c This table represents how propositions correspond to numbers c p[1] = 1, p[2] = 2, p[3] = 3, p[4] = 4, p[5] = 5, p[6] = 6, p[7] = 7, p[8] = 8, p[9] = 9, p[10] = 10, p[11] = 11, p[12] = 12, p[13] = 13, p[14] = 14, p[15] = 15, p[16] = 16, p[17] = 17, p[18] = 18, p[19] = 19, p[20] = 20, p[21] = 21, p[22] = 22, p[23] = 23, p[24] = 24, p[25] = 25, p[26] = 26, p[27] = 27, p[28] = 28, p[29] = 29, p[30] = 30, p[31] = 31, p[32] = 32, p[33] = 33, p[34] = 34, p[35] = 35, p[36] = 36, p[37] = 37, p[38] = 38, p[39] = 39, p[40] = 40, p[41] = 41, p[42] = 42, p[43] = 43, p[44] = 44, p[45] = 45, p[46] = 46, p[47] = 47, p[48] = 48, p[49] = 49, p[50] = 50, p[51] = 51, p[52] = 52, p[53] = 53, p[54] = 54, p[55] = 55, p[56] = 56, p[57] = 57, p[58] = 58, p[59] = 59, p[60] = 60, p[61] = 61, p[62] = 62, p[63] = 63, p[64] = 64, p[65] = 65, p[66] = 66, p[67] = 67, p[68] = 68, p[69] = 69, p[70] = 70, p[71] = 71, p[72] = 72, p[73] = 73, p[74] = 74, p[75] = 75, p[76] = 76, p[77] = 77, p[78] = 78, p[79] = 79, p[80] = 80, p[81] = 81, p[82] = 82, p[83] = 83, p[84] = 84, p[85] = 85, p[86] = 86, p[87] = 87, p[88] = 88, p[89] = 89, p[90] = 90, p[91] = 91, p[92] = 92, p[93] = 93, p[94] = 94, p[95] = 95, p[96] = 96, p[97] = 97, p[98] = 98, p[99] = 99, p[100] = 100, p[101] = 101, p[102] = 102, p[103] = 103, p[104] = 104, p[105] = 105, p[106] = 106, p[107] = 107, p[108] = 108, p[109] = 109, p[110] = 110, p[111] = 111, p[112] = 112, p[113] = 113, p[114] = 114, p[115] = 115, p[116] = 116, p[117] = 117, p[118] = 118, p[119] = 119, p[120] = 120, p[121] = 121, p[122] = 122, p[123] = 123, p[124] = 124, p[125] = 125, p[126] = 126, p[127] = 127, p[128] = 128, p[129] = 129, p[130] = 130, p[131] = 131, p[132] = 132, p[133] = 133, p[134] = 134, p[135] = 135, p[136] = 136, p[137] = 137, p[138] = 138, p[139] = 139, p[140] = 140, p[141] = 141, p[142] = 142, p[143] = 143, p[144] = 144, p[145] = 145, p[146] = 146, p[147] = 147, p[148] = 148, p[149] = 149, p[150] = 150, p[151] = 151, p[152] = 152, p[153] = 153, p[154] = 154, p[155] = 155, p[156] = 156, p[157] = 157, p[158] = 158, p[159] = 159, p[160] = 160, p[161] = 161, p[162] = 162, p[163] = 163, p[164] = 164, p[165] = 165, p[166] = 166, p[167] = 167, p[168] = 168, p[169] = 169, p[170] = 170, p[171] = 171, p[172] = 172, p[173] = 173, p[174] = 174, p[175] = 175, p[176] = 176, p[177] = 177, p[178] = 178, p[179] = 179, p[180] = 180, p[181] = 181, p[182] = 182, p[183] = 183, p[184] = 184, p[185] = 185, p[186] = 186, p[187] = 187, p[188] = 188, p[189] = 189, p[190] = 190, p[191] = 191, p[192] = 192, p[193] = 193, p[194] = 194, p[195] = 195, p[196] = 196, p[197] = 197, p[198] = 198, p[199] = 199, p[200] = 200, p[201] = 201, p[202] = 202, p[203] = 203, p[204] = 204, p[205] = 205, p[206] = 206, p[207] = 207, p[208] = 208, p[209] = 209, p[210] = 210, p[211] = 211, p[212] = 212, p[213] = 213, p[214] = 214, p[215] = 215, p[216] = 216, p[217] = 217, p[218] = 218, p[219] = 219, p[220] = 220, p[221] = 221, p[222] = 222, p[223] = 223, p[224] = 224, p[225] = 225, p[226] = 226, p[227] = 227, p[228] = 228, p[229] = 229, p[230] = 230, p[231] = 231, p[232] = 232, p[233] = 233, p[234] = 234, p[235] = 235, p[236] = 236, p[237] = 237, p[238] = 238, p[239] = 239, p[240] = 240, p[241] = 241, p[242] = 242, p[243] = 243, p[244] = 244, p[245] = 245, p[246] = 246, p[247] = 247, p[248] = 248, p[249] = 249, p[250] = 250, p[251] = 251, p[252] = 252, p[253] = 253, p[254] = 254, p[255] = 255, p[256] = 256, p[257] = 257, p[258] = 258, p[259] = 259, p[260] = 260, p[261] = 261, p[262] = 262, p[263] = 263, p[264] = 264, p[265] = 265, p[266] = 266, p[267] = 267, p[268] = 268, p[269] = 269, p[270] = 270, p[271] = 271, p[272] = 272, p[273] = 273, p[274] = 274, p[275] = 275, p[276] = 276, p[277] = 277, p[278] = 278, p[279] = 279, p[280] = 280, p[281] = 281, p[282] = 282, p[283] = 283, p[284] = 284, p[285] = 285, p[286] = 286, p[287] = 287, p[288] = 288, p[289] = 289, p[290] = 290, p[291] = 291, p[292] = 292, p[293] = 293, p[294] = 294, p[295] = 295, p[296] = 296, p[297] = 297, p[298] = 298, p[299] = 299, p[300] = 300, p[301] = 301, p[302] = 302, p[303] = 303, p[304] = 304, p[305] = 305, p[306] = 306, p[307] = 307, p[308] = 308, p[309] = 309, p[310] = 310, p[311] = 311, p[312] = 312, p[313] = 313, p[314] = 314, p[315] = 315, p[316] = 316, p[317] = 317, p[318] = 318, p[319] = 319, p[320] = 320, p[321] = 321, p[322] = 322, p[323] = 323, p[324] = 324, p[325] = 325, p[326] = 326, p[327] = 327, p[328] = 328, p[329] = 329, p[330] = 330, p[331] = 331, p[332] = 332, p[333] = 333, p[334] = 334, p[335] = 335, p[336] = 336, p[337] = 337, p[338] = 338, p[339] = 339, p[340] = 340, p[341] = 341, p[342] = 342, p[343] = 343, p[344] = 344, p[345] = 345, p[346] = 346, p[347] = 347, p[348] = 348, p[349] = 349, p[350] = 350, p[351] = 351, p[352] = 352, p[353] = 353, p[354] = 354, p[355] = 355, p[356] = 356, p[357] = 357, p[358] = 358, p[359] = 359, p[360] = 360, p[361] = 361, p[362] = 362, p[363] = 363, p[364] = 364, p[365] = 365, p[366] = 366, p[367] = 367, p[368] = 368, p[369] = 369, p[370] = 370, p[371] = 371, p[372] = 372, p[373] = 373, p[374] = 374, p[375] = 375, p[376] = 376, p[377] = 377, p[378] = 378, p[379] = 379, p[380] = 380, p[381] = 381, p[382] = 382, p[383] = 383, p[384] = 384, p[385] = 385, p[386] = 386, p[387] = 387, p[388] = 388, p[389] = 389, p[390] = 390, p[391] = 391, p[392] = 392, p[393] = 393, p[394] = 394, p[395] = 395, p[396] = 396, p[397] = 397, p[398] = 398, p[399] = 399, p[400] = 400, p[401] = 401, p[402] = 402, p[403] = 403, p[404] = 404, p[405] = 405, p[406] = 406, p[407] = 407, p[408] = 408, p[409] = 409, p[410] = 410, p[411] = 411, p[412] = 412, p[413] = 413, p[414] = 414, p[415] = 415, p[416] = 416, p[417] = 417, p[418] = 418, p[419] = 419, p[420] = 420, p[421] = 421, p[422] = 422, p[423] = 423, p[424] = 424, p[425] = 425, p[426] = 426, p[427] = 427, p[428] = 428, p[429] = 429, p[430] = 430, p[431] = 431, p[432] = 432, p[433] = 433, p[434] = 434, p[435] = 435, p[436] = 436, p[437] = 437, p[438] = 438, p[439] = 439, p[440] = 440, p[441] = 441, p[442] = 442, p[443] = 443, p[444] = 444, p[445] = 445, p[446] = 446, p[447] = 447, p[448] = 448, p[449] = 449, p[450] = 450, p[451] = 451, p[452] = 452, p[453] = 453, p[454] = 454, p[455] = 455, p[456] = 456, p[457] = 457, p[458] = 458, p[459] = 459, p[460] = 460, p[461] = 461, p[462] = 462, p[463] = 463, p[464] = 464, p[465] = 465, p[466] = 466, p[467] = 467, p[468] = 468, p[469] = 469, p[470] = 470, p[471] = 471, p[472] = 472, p[473] = 473, p[474] = 474, p[475] = 475, p[476] = 476, p[477] = 477, p[478] = 478, p[479] = 479, p[480] = 480, p[481] = 481, p[482] = 482, p[483] = 483, p[484] = 484, p[485] = 485, p[486] = 486, p[487] = 487, p[488] = 488, p[489] = 489, p[490] = 490, p[491] = 491, p[492] = 492, p[493] = 493, p[494] = 494, p[495] = 495, p[496] = 496, p[497] = 497, p[498] = 498, p[499] = 499, p[500] = 500, p[501] = 501, p[502] = 502, p[503] = 503, p[504] = 504, p[505] = 505, p[506] = 506, p[507] = 507, p[508] = 508, p[509] = 509, p[510] = 510, p[511] = 511, p[512] = 512, p[513] = 513, p[514] = 514, p[515] = 515, p[516] = 516, p[517] = 517, p[518] = 518, p[519] = 519, p[520] = 520, p[521] = 521, p[522] = 522, p[523] = 523, p[524] = 524, p[525] = 525, p[526] = 526, p[527] = 527, p[528] = 528, p[529] = 529, p[530] = 530, p[531] = 531, p[532] = 532, p[533] = 533, p[534] = 534, p[535] = 535, p[536] = 536, p[537] = 537, p[538] = 538, p[539] = 539, p[540] = 540, p[541] = 541, p[542] = 542, p[543] = 543, p[544] = 544, p[545] = 545, p[546] = 546, p[547] = 547, p[548] = 548, p[549] = 549, p[550] = 550, p[551] = 551, p[552] = 552, p[553] = 553, p[554] = 554, p[555] = 555, p[556] = 556, p[557] = 557, p[558] = 558, p[559] = 559, p[560] = 560, p[561] = 561, p[562] = 562, p[563] = 563, p[564] = 564, p[565] = 565, p[566] = 566, p[567] = 567, p[568] = 568, p[569] = 569, p[570] = 570, p[571] = 571, p[572] = 572, p[573] = 573, p[574] = 574, p[575] = 575, p[576] = 576, p[577] = 577, p[578] = 578, p[579] = 579, p[580] = 580, p[581] = 581, p[582] = 582, p[583] = 583, p[584] = 584, p[585] = 585, p[586] = 586, p[587] = 587, p[588] = 588, p[589] = 589, p[590] = 590, p[591] = 591, p[592] = 592, p[593] = 593, p[594] = 594, p[595] = 595, p[596] = 596, p[597] = 597, p[598] = 598, p[599] = 599, p[600] = 600, p[601] = 601, p[602] = 602, p[603] = 603, p[604] = 604, p[605] = 605, p[606] = 606, p[607] = 607, p[608] = 608, p[609] = 609, p[610] = 610, p[611] = 611, p[612] = 612, p[613] = 613, p[614] = 614, p[615] = 615, p[616] = 616, p[617] = 617, p[618] = 618, p[619] = 619, p[620] = 620, p[621] = 621, p[622] = 622, p[623] = 623, p[624] = 624, p[625] = 625, p[626] = 626, p[627] = 627, p[628] = 628, p[629] = 629, p[630] = 630, p[631] = 631, p[632] = 632, p[633] = 633, p[634] = 634, p[635] = 635, p[636] = 636, p[637] = 637, p[638] = 638, p[639] = 639, p[640] = 640, p[641] = 641, p[642] = 642, p[643] = 643, p[644] = 644, p[645] = 645, p[646] = 646, p[647] = 647, p[648] = 648, p[649] = 649, p[650] = 650, p[651] = 651, p[652] = 652, p[653] = 653, p[654] = 654, p[655] = 655, p[656] = 656, p[657] = 657, p[658] = 658, p[659] = 659, p[660] = 660, p[661] = 661, p[662] = 662, p[663] = 663, p[664] = 664, p[665] = 665, p[666] = 666, p[667] = 667, p[668] = 668, p[669] = 669, p[670] = 670, p[671] = 671, p[672] = 672, p[673] = 673, p[674] = 674, p[675] = 675, p[676] = 676, p[677] = 677, p[678] = 678, p[679] = 679, p[680] = 680, p[681] = 681, p[682] = 682, p[683] = 683, p[684] = 684, p[685] = 685, p[686] = 686, p[687] = 687, p[688] = 688, p[689] = 689, p[690] = 690, p[691] = 691, p[692] = 692, p[693] = 693, p[694] = 694, p[695] = 695, p[696] = 696, p[697] = 697, p[698] = 698, p[699] = 699, p[700] = 700, p[701] = 701, p[702] = 702, p[703] = 703, p[704] = 704, p[705] = 705, p[706] = 706, p[707] = 707, p[708] = 708, p[709] = 709, p[710] = 710, p[711] = 711, p[712] = 712, p[713] = 713, p[714] = 714, p[715] = 715, p[716] = 716, p[717] = 717, p[718] = 718, p[719] = 719, p[720] = 720, p[721] = 721, p[722] = 722, p[723] = 723, p[724] = 724, p[725] = 725, p[726] = 726, p[727] = 727, p[728] = 728, p[729] = 729, p[730] = 730, p[731] = 731, p[732] = 732, p[733] = 733, p[734] = 734, p[735] = 735, p[736] = 736, p[737] = 737, p[738] = 738, p[739] = 739, p[740] = 740, p[741] = 741, p[742] = 742, p[743] = 743, p[744] = 744, p[745] = 745, p[746] = 746, p[747] = 747, p[748] = 748, p[749] = 749, p[750] = 750, p[751] = 751, p[752] = 752, p[753] = 753, p[754] = 754, p[755] = 755, p[756] = 756, p[757] = 757, p[758] = 758, p[759] = 759, p[760] = 760, p[761] = 761, p[762] = 762, p[763] = 763, p[764] = 764, p[765] = 765, p[766] = 766, p[767] = 767, p[768] = 768, p[769] = 769, p[770] = 770, p[771] = 771, p[772] = 772, p[773] = 773, p[774] = 774, p[775] = 775, p[776] = 776, p[777] = 777, p[778] = 778, p[779] = 779, p[780] = 780, p[781] = 781, p[782] = 782, p[783] = 783, p[784] = 784, p[785] = 785, p[786] = 786, p[787] = 787, p[788] = 788, p[789] = 789, p[790] = 790, p[791] = 791, p[792] = 792, p[793] = 793, p[794] = 794, p[795] = 795, p[796] = 796, p[797] = 797, p[798] = 798, p[799] = 799, p[800] = 800, p[801] = 801, p[802] = 802, p[803] = 803, p[804] = 804, p[805] = 805, p[806] = 806, p[807] = 807, p[808] = 808, p[809] = 809, p[810] = 810, p[811] = 811, p[812] = 812, p[813] = 813, p[814] = 814, p[815] = 815, p[816] = 816, p[817] = 817, p[818] = 818, p[819] = 819, p[820] = 820, p[821] = 821, p[822] = 822, p[823] = 823, p[824] = 824, p[825] = 825, p[826] = 826, p[827] = 827, p[828] = 828, p[829] = 829, p[830] = 830, p[831] = 831, p[832] = 832, p[833] = 833, p[834] = 834, p[835] = 835, p[836] = 836, p[837] = 837, p[838] = 838, p[839] = 839, p[840] = 840, p[841] = 841, p[842] = 842, p[843] = 843, p[844] = 844, p[845] = 845, p[846] = 846, p[847] = 847, p[848] = 848, p[849] = 849, p[850] = 850, p[851] = 851, p[852] = 852, p[853] = 853, p[854] = 854, p[855] = 855, p[856] = 856, p[857] = 857, p[858] = 858, p[859] = 859, p[860] = 860, p[861] = 861, p[862] = 862, p[863] = 863, p[864] = 864, p[865] = 865, p[866] = 866, p[867] = 867, p[868] = 868, p[869] = 869, p[870] = 870, p[871] = 871, p[872] = 872, p[873] = 873, p[874] = 874, p[875] = 875, p[876] = 876, p[877] = 877, p[878] = 878, p[879] = 879, p[880] = 880, p[881] = 881, p[882] = 882, p[883] = 883, p[884] = 884, p[885] = 885, p[886] = 886, p[887] = 887, p[888] = 888, p[889] = 889, p[890] = 890, p[891] = 891, p[892] = 892, p[893] = 893, p[894] = 894, p[895] = 895, p[896] = 896, p[897] = 897, p[898] = 898, p[899] = 899, p[900] = 900, p[901] = 901, p[902] = 902, p[903] = 903, p[904] = 904, p[905] = 905, p[906] = 906, p[907] = 907, p[908] = 908, p[909] = 909, p[910] = 910, p[911] = 911, p[912] = 912, p[913] = 913, p[914] = 914, p[915] = 915, p[916] = 916, p[917] = 917, p[918] = 918, p[919] = 919, p[920] = 920, p[921] = 921, p[922] = 922, p[923] = 923, p[924] = 924, p[925] = 925, p[926] = 926, p[927] = 927, p[928] = 928, p[929] = 929, p[930] = 930, p[931] = 931, p[932] = 932, p[933] = 933, p[934] = 934, p[935] = 935, p[936] = 936, p[937] = 937, p[938] = 938, p[939] = 939, p[940] = 940, p[941] = 941, p[942] = 942, p[943] = 943, p[944] = 944, p[945] = 945, p[946] = 946, p[947] = 947, p[948] = 948, p[949] = 949, p[950] = 950, p[951] = 951, p[952] = 952, p[953] = 953, p[954] = 954, p[955] = 955, p[956] = 956, p[957] = 957, p[958] = 958, p[959] = 959, p[960] = 960, p[961] = 961, p[962] = 962, p[963] = 963, p[964] = 964, p[965] = 965, p[966] = 966, p[967] = 967, p[968] = 968, p[969] = 969, p[970] = 970, p[971] = 971, p[972] = 972, p[973] = 973, p[974] = 974, p[975] = 975, p[976] = 976, p[977] = 977, p[978] = 978, p[979] = 979, p[980] = 980, p[981] = 981, p[982] = 982, p[983] = 983, p[984] = 984, p[985] = 985, p[986] = 986, p[987] = 987, p[988] = 988, p[989] = 989, p[990] = 990, p[991] = 991, p[992] = 992, p[993] = 993, p[994] = 994, p[995] = 995, p[996] = 996, p[997] = 997, p[998] = 998, p[999] = 999, p[1000] = 1000, p[1001] = 1001, p[1002] = 1002, p[1003] = 1003, p[1004] = 1004, p[1005] = 1005, p[1006] = 1006, p[1007] = 1007, p[1008] = 1008, p[1009] = 1009, p[1010] = 1010, p[1011] = 1011, p[1012] = 1012, p[1013] = 1013, p[1014] = 1014, p[1015] = 1015, p[1016] = 1016, p[1017] = 1017, p[1018] = 1018, p[1019] = 1019, p[1020] = 1020, p[1021] = 1021, p[1022] = 1022, p[1023] = 1023, p[1024] = 1024, p[1025] = 1025, p[1026] = 1026, p[1027] = 1027, p[1028] = 1028, p[1029] = 1029, p[1030] = 1030, p[1031] = 1031, p[1032] = 1032, p[1033] = 1033, p[1034] = 1034, p[1035] = 1035, p[1036] = 1036, p[1037] = 1037, p[1038] = 1038, p[1039] = 1039, p[1040] = 1040, p[1041] = 1041, p[1042] = 1042, p[1043] = 1043, p[1044] = 1044, p[1045] = 1045, p[1046] = 1046, p[1047] = 1047, p[1048] = 1048, p[1049] = 1049, p[1050] = 1050, p[1051] = 1051, p[1052] = 1052, p[1053] = 1053, p[1054] = 1054, p[1055] = 1055, p[1056] = 1056, p[1057] = 1057, p[1058] = 1058, p[1059] = 1059, p[1060] = 1060, p[1061] = 1061, p[1062] = 1062, p[1063] = 1063, p[1064] = 1064, p[1065] = 1065, p[1066] = 1066, p[1067] = 1067, p[1068] = 1068, p[1069] = 1069, p[1070] = 1070, p[1071] = 1071, p[1072] = 1072, p[1073] = 1073, p[1074] = 1074, p[1075] = 1075, p[1076] = 1076, p[1077] = 1077, p[1078] = 1078, p[1079] = 1079, p[1080] = 1080, p[1081] = 1081, p[1082] = 1082, p[1083] = 1083, p[1084] = 1084, p[1085] = 1085, p[1086] = 1086, p[1087] = 1087, p[1088] = 1088, p[1089] = 1089, p[1090] = 1090, p[1091] = 1091, p[1092] = 1092, p[1093] = 1093, p[1094] = 1094, p[1095] = 1095, p[1096] = 1096, p[1097] = 1097, p[1098] = 1098, p[1099] = 1099, p[1100] = 1100, p[1101] = 1101, p[1102] = 1102, p[1103] = 1103, p[1104] = 1104, p[1105] = 1105, p[1106] = 1106, p[1107] = 1107, p[1108] = 1108, p[1109] = 1109, p[1110] = 1110, p[1111] = 1111, p[1112] = 1112, p[1113] = 1113, p[1114] = 1114, p[1115] = 1115, p[1116] = 1116, p[1117] = 1117, p[1118] = 1118, p[1119] = 1119, p[1120] = 1120, p[1121] = 1121, p[1122] = 1122, p[1123] = 1123, p[1124] = 1124, p[1125] = 1125, p[1126] = 1126, p[1127] = 1127, p[1128] = 1128, p[1129] = 1129, p[1130] = 1130, p[1131] = 1131, p[1132] = 1132, p[1133] = 1133, p[1134] = 1134, p[1135] = 1135, p[1136] = 1136, p[1137] = 1137, p[1138] = 1138, p[1139] = 1139, p[1140] = 1140, p[1141] = 1141, p[1142] = 1142, p[1143] = 1143, p[1144] = 1144, p[1145] = 1145, p[1146] = 1146, p[1147] = 1147, p[1148] = 1148, p[1149] = 1149, p[1150] = 1150, p[1151] = 1151, p[1152] = 1152, p[1153] = 1153, p[1154] = 1154, p[1155] = 1155, p[1156] = 1156, p[1157] = 1157, p[1158] = 1158, p[1159] = 1159, p[1160] = 1160, p[1161] = 1161, c break = 1162 c b[1][1][2] = 1163 b[1][1][1] = 1164 b[1][1][0] = 1165 c b[1][2][2] = 1166 b[1][2][1] = 1167 b[1][2][0] = 1168 c b[1][3][2] = 1169 b[1][3][1] = 1170 b[1][3][0] = 1171 c b[1][4][2] = 1172 b[1][4][1] = 1173 b[1][4][0] = 1174 c b[1][5][2] = 1175 b[1][5][1] = 1176 b[1][5][0] = 1177 c b[1][6][2] = 1178 b[1][6][1] = 1179 b[1][6][0] = 1180 c b[1][7][2] = 1181 b[1][7][1] = 1182 b[1][7][0] = 1183 c b[1][8][2] = 1184 b[1][8][1] = 1185 b[1][8][0] = 1186 c b[1][9][2] = 1187 b[1][9][1] = 1188 b[1][9][0] = 1189 c b[1][10][2] = 1190 b[1][10][1] = 1191 b[1][10][0] = 1192 c b[1][11][2] = 1193 b[1][11][1] = 1194 b[1][11][0] = 1195 c b[1][12][2] = 1196 b[1][12][1] = 1197 b[1][12][0] = 1198 c b[1][13][2] = 1199 b[1][13][1] = 1200 b[1][13][0] = 1201 c b[1][14][2] = 1202 b[1][14][1] = 1203 b[1][14][0] = 1204 c b[1][15][2] = 1205 b[1][15][1] = 1206 b[1][15][0] = 1207 c b[1][16][2] = 1208 b[1][16][1] = 1209 b[1][16][0] = 1210 c b[1][17][2] = 1211 b[1][17][1] = 1212 b[1][17][0] = 1213 c b[1][18][2] = 1214 b[1][18][1] = 1215 b[1][18][0] = 1216 c b[1][19][2] = 1217 b[1][19][1] = 1218 b[1][19][0] = 1219 c b[1][20][2] = 1220 b[1][20][1] = 1221 b[1][20][0] = 1222 c b[1][21][2] = 1223 b[1][21][1] = 1224 b[1][21][0] = 1225 c b[1][22][2] = 1226 b[1][22][1] = 1227 b[1][22][0] = 1228 c b[1][23][2] = 1229 b[1][23][1] = 1230 b[1][23][0] = 1231 c b[1][24][2] = 1232 b[1][24][1] = 1233 b[1][24][0] = 1234 c b[1][25][2] = 1235 b[1][25][1] = 1236 b[1][25][0] = 1237 c b[1][26][2] = 1238 b[1][26][1] = 1239 b[1][26][0] = 1240 c b[1][27][2] = 1241 b[1][27][1] = 1242 b[1][27][0] = 1243 c b[1][28][2] = 1244 b[1][28][1] = 1245 b[1][28][0] = 1246 c b[1][29][2] = 1247 b[1][29][1] = 1248 b[1][29][0] = 1249 c b[1][30][2] = 1250 b[1][30][1] = 1251 b[1][30][0] = 1252 c b[1][31][2] = 1253 b[1][31][1] = 1254 b[1][31][0] = 1255 c b[1][32][2] = 1256 b[1][32][1] = 1257 b[1][32][0] = 1258 c b[1][33][2] = 1259 b[1][33][1] = 1260 b[1][33][0] = 1261 c b[1][34][2] = 1262 b[1][34][1] = 1263 b[1][34][0] = 1264 c b[1][35][2] = 1265 b[1][35][1] = 1266 b[1][35][0] = 1267 c b[1][36][2] = 1268 b[1][36][1] = 1269 b[1][36][0] = 1270 c b[1][37][2] = 1271 b[1][37][1] = 1272 b[1][37][0] = 1273 c b[1][38][2] = 1274 b[1][38][1] = 1275 b[1][38][0] = 1276 c b[1][39][2] = 1277 b[1][39][1] = 1278 b[1][39][0] = 1279 c b[1][40][2] = 1280 b[1][40][1] = 1281 b[1][40][0] = 1282 c b[1][41][2] = 1283 b[1][41][1] = 1284 b[1][41][0] = 1285 c b[1][42][2] = 1286 b[1][42][1] = 1287 b[1][42][0] = 1288 c b[1][43][2] = 1289 b[1][43][1] = 1290 b[1][43][0] = 1291 c b[1][44][2] = 1292 b[1][44][1] = 1293 b[1][44][0] = 1294 c b[1][45][2] = 1295 b[1][45][1] = 1296 b[1][45][0] = 1297 c b[1][46][2] = 1298 b[1][46][1] = 1299 b[1][46][0] = 1300 c b[1][47][2] = 1301 b[1][47][1] = 1302 b[1][47][0] = 1303 c b[1][48][2] = 1304 b[1][48][1] = 1305 b[1][48][0] = 1306 c b[1][49][2] = 1307 b[1][49][1] = 1308 b[1][49][0] = 1309 c b[1][50][2] = 1310 b[1][50][1] = 1311 b[1][50][0] = 1312 c b[1][51][2] = 1313 b[1][51][1] = 1314 b[1][51][0] = 1315 c b[1][52][2] = 1316 b[1][52][1] = 1317 b[1][52][0] = 1318 c b[1][53][2] = 1319 b[1][53][1] = 1320 b[1][53][0] = 1321 c b[1][54][2] = 1322 b[1][54][1] = 1323 b[1][54][0] = 1324 c b[1][55][2] = 1325 b[1][55][1] = 1326 b[1][55][0] = 1327 c b[1][56][2] = 1328 b[1][56][1] = 1329 b[1][56][0] = 1330 c b[1][57][2] = 1331 b[1][57][1] = 1332 b[1][57][0] = 1333 c b[1][58][2] = 1334 b[1][58][1] = 1335 b[1][58][0] = 1336 c b[1][59][2] = 1337 b[1][59][1] = 1338 b[1][59][0] = 1339 c b[1][60][2] = 1340 b[1][60][1] = 1341 b[1][60][0] = 1342 c b[1][61][2] = 1343 b[1][61][1] = 1344 b[1][61][0] = 1345 c b[1][62][2] = 1346 b[1][62][1] = 1347 b[1][62][0] = 1348 c b[1][63][2] = 1349 b[1][63][1] = 1350 b[1][63][0] = 1351 c b[1][64][2] = 1352 b[1][64][1] = 1353 b[1][64][0] = 1354 c b[1][65][2] = 1355 b[1][65][1] = 1356 b[1][65][0] = 1357 c b[1][66][2] = 1358 b[1][66][1] = 1359 b[1][66][0] = 1360 c b[1][67][2] = 1361 b[1][67][1] = 1362 b[1][67][0] = 1363 c b[1][68][2] = 1364 b[1][68][1] = 1365 b[1][68][0] = 1366 c b[1][69][2] = 1367 b[1][69][1] = 1368 b[1][69][0] = 1369 c b[1][70][2] = 1370 b[1][70][1] = 1371 b[1][70][0] = 1372 c b[1][71][2] = 1373 b[1][71][1] = 1374 b[1][71][0] = 1375 c b[1][72][2] = 1376 b[1][72][1] = 1377 b[1][72][0] = 1378 c b[1][73][2] = 1379 b[1][73][1] = 1380 b[1][73][0] = 1381 c b[1][74][2] = 1382 b[1][74][1] = 1383 b[1][74][0] = 1384 c b[1][75][2] = 1385 b[1][75][1] = 1386 b[1][75][0] = 1387 c b[1][76][2] = 1388 b[1][76][1] = 1389 b[1][76][0] = 1390 c b[1][77][2] = 1391 b[1][77][1] = 1392 b[1][77][0] = 1393 c b[1][78][2] = 1394 b[1][78][1] = 1395 b[1][78][0] = 1396 c b[1][79][2] = 1397 b[1][79][1] = 1398 b[1][79][0] = 1399 c b[1][80][2] = 1400 b[1][80][1] = 1401 b[1][80][0] = 1402 c b[1][81][2] = 1403 b[1][81][1] = 1404 b[1][81][0] = 1405 c b[1][82][2] = 1406 b[1][82][1] = 1407 b[1][82][0] = 1408 c b[1][83][2] = 1409 b[1][83][1] = 1410 b[1][83][0] = 1411 c b[1][84][2] = 1412 b[1][84][1] = 1413 b[1][84][0] = 1414 c b[1][85][2] = 1415 b[1][85][1] = 1416 b[1][85][0] = 1417 c b[1][86][2] = 1418 b[1][86][1] = 1419 b[1][86][0] = 1420 c b[1][87][2] = 1421 b[1][87][1] = 1422 b[1][87][0] = 1423 c b[1][88][2] = 1424 b[1][88][1] = 1425 b[1][88][0] = 1426 c b[1][89][2] = 1427 b[1][89][1] = 1428 b[1][89][0] = 1429 c b[1][90][2] = 1430 b[1][90][1] = 1431 b[1][90][0] = 1432 c b[1][91][2] = 1433 b[1][91][1] = 1434 b[1][91][0] = 1435 c b[1][92][2] = 1436 b[1][92][1] = 1437 b[1][92][0] = 1438 c b[1][93][2] = 1439 b[1][93][1] = 1440 b[1][93][0] = 1441 c b[1][94][2] = 1442 b[1][94][1] = 1443 b[1][94][0] = 1444 c b[1][95][2] = 1445 b[1][95][1] = 1446 b[1][95][0] = 1447 c b[1][96][2] = 1448 b[1][96][1] = 1449 b[1][96][0] = 1450 c b[1][97][2] = 1451 b[1][97][1] = 1452 b[1][97][0] = 1453 c b[1][98][2] = 1454 b[1][98][1] = 1455 b[1][98][0] = 1456 c b[1][99][2] = 1457 b[1][99][1] = 1458 b[1][99][0] = 1459 c b[1][100][2] = 1460 b[1][100][1] = 1461 b[1][100][0] = 1462 c b[1][101][2] = 1463 b[1][101][1] = 1464 b[1][101][0] = 1465 c b[1][102][2] = 1466 b[1][102][1] = 1467 b[1][102][0] = 1468 c b[1][103][2] = 1469 b[1][103][1] = 1470 b[1][103][0] = 1471 c b[1][104][2] = 1472 b[1][104][1] = 1473 b[1][104][0] = 1474 c b[1][105][2] = 1475 b[1][105][1] = 1476 b[1][105][0] = 1477 c b[1][106][2] = 1478 b[1][106][1] = 1479 b[1][106][0] = 1480 c b[1][107][2] = 1481 b[1][107][1] = 1482 b[1][107][0] = 1483 c b[1][108][2] = 1484 b[1][108][1] = 1485 b[1][108][0] = 1486 c b[1][109][2] = 1487 b[1][109][1] = 1488 b[1][109][0] = 1489 c b[1][110][2] = 1490 b[1][110][1] = 1491 b[1][110][0] = 1492 c b[1][111][2] = 1493 b[1][111][1] = 1494 b[1][111][0] = 1495 c b[1][112][2] = 1496 b[1][112][1] = 1497 b[1][112][0] = 1498 c b[1][113][2] = 1499 b[1][113][1] = 1500 b[1][113][0] = 1501 c b[1][114][2] = 1502 b[1][114][1] = 1503 b[1][114][0] = 1504 c b[1][115][2] = 1505 b[1][115][1] = 1506 b[1][115][0] = 1507 c b[1][116][2] = 1508 b[1][116][1] = 1509 b[1][116][0] = 1510 c b[1][117][2] = 1511 b[1][117][1] = 1512 b[1][117][0] = 1513 c b[1][118][2] = 1514 b[1][118][1] = 1515 b[1][118][0] = 1516 c b[1][119][2] = 1517 b[1][119][1] = 1518 b[1][119][0] = 1519 c b[1][120][2] = 1520 b[1][120][1] = 1521 b[1][120][0] = 1522 c b[1][121][2] = 1523 b[1][121][1] = 1524 b[1][121][0] = 1525 c b[1][122][2] = 1526 b[1][122][1] = 1527 b[1][122][0] = 1528 c b[1][123][2] = 1529 b[1][123][1] = 1530 b[1][123][0] = 1531 c b[1][124][2] = 1532 b[1][124][1] = 1533 b[1][124][0] = 1534 c b[1][125][2] = 1535 b[1][125][1] = 1536 b[1][125][0] = 1537 c b[1][126][2] = 1538 b[1][126][1] = 1539 b[1][126][0] = 1540 c b[1][127][2] = 1541 b[1][127][1] = 1542 b[1][127][0] = 1543 c b[1][128][2] = 1544 b[1][128][1] = 1545 b[1][128][0] = 1546 c b[1][129][2] = 1547 b[1][129][1] = 1548 b[1][129][0] = 1549 c b[1][130][2] = 1550 b[1][130][1] = 1551 b[1][130][0] = 1552 c b[1][131][2] = 1553 b[1][131][1] = 1554 b[1][131][0] = 1555 c b[1][132][2] = 1556 b[1][132][1] = 1557 b[1][132][0] = 1558 c b[1][133][2] = 1559 b[1][133][1] = 1560 b[1][133][0] = 1561 c b[1][134][2] = 1562 b[1][134][1] = 1563 b[1][134][0] = 1564 c b[1][135][2] = 1565 b[1][135][1] = 1566 b[1][135][0] = 1567 c b[1][136][2] = 1568 b[1][136][1] = 1569 b[1][136][0] = 1570 c b[1][137][2] = 1571 b[1][137][1] = 1572 b[1][137][0] = 1573 c b[1][138][2] = 1574 b[1][138][1] = 1575 b[1][138][0] = 1576 c b[1][139][2] = 1577 b[1][139][1] = 1578 b[1][139][0] = 1579 c b[1][140][2] = 1580 b[1][140][1] = 1581 b[1][140][0] = 1582 c b[1][141][2] = 1583 b[1][141][1] = 1584 b[1][141][0] = 1585 c b[1][142][2] = 1586 b[1][142][1] = 1587 b[1][142][0] = 1588 c b[1][143][2] = 1589 b[1][143][1] = 1590 b[1][143][0] = 1591 c b[1][144][2] = 1592 b[1][144][1] = 1593 b[1][144][0] = 1594 c b[1][145][2] = 1595 b[1][145][1] = 1596 b[1][145][0] = 1597 c b[1][146][2] = 1598 b[1][146][1] = 1599 b[1][146][0] = 1600 c b[1][147][2] = 1601 b[1][147][1] = 1602 b[1][147][0] = 1603 c b[1][148][2] = 1604 b[1][148][1] = 1605 b[1][148][0] = 1606 c b[1][149][2] = 1607 b[1][149][1] = 1608 b[1][149][0] = 1609 c b[1][150][2] = 1610 b[1][150][1] = 1611 b[1][150][0] = 1612 c b[1][151][2] = 1613 b[1][151][1] = 1614 b[1][151][0] = 1615 c b[1][152][2] = 1616 b[1][152][1] = 1617 b[1][152][0] = 1618 c b[1][153][2] = 1619 b[1][153][1] = 1620 b[1][153][0] = 1621 c b[1][154][2] = 1622 b[1][154][1] = 1623 b[1][154][0] = 1624 c b[1][155][2] = 1625 b[1][155][1] = 1626 b[1][155][0] = 1627 c b[1][156][2] = 1628 b[1][156][1] = 1629 b[1][156][0] = 1630 c b[1][157][2] = 1631 b[1][157][1] = 1632 b[1][157][0] = 1633 c b[1][158][2] = 1634 b[1][158][1] = 1635 b[1][158][0] = 1636 c b[1][159][2] = 1637 b[1][159][1] = 1638 b[1][159][0] = 1639 c b[1][160][2] = 1640 b[1][160][1] = 1641 b[1][160][0] = 1642 c b[1][161][2] = 1643 b[1][161][1] = 1644 b[1][161][0] = 1645 c b[1][162][2] = 1646 b[1][162][1] = 1647 b[1][162][0] = 1648 c b[1][163][2] = 1649 b[1][163][1] = 1650 b[1][163][0] = 1651 c b[1][164][2] = 1652 b[1][164][1] = 1653 b[1][164][0] = 1654 c b[1][165][2] = 1655 b[1][165][1] = 1656 b[1][165][0] = 1657 c b[1][166][2] = 1658 b[1][166][1] = 1659 b[1][166][0] = 1660 c b[1][167][2] = 1661 b[1][167][1] = 1662 b[1][167][0] = 1663 c b[1][168][2] = 1664 b[1][168][1] = 1665 b[1][168][0] = 1666 c b[1][169][2] = 1667 b[1][169][1] = 1668 b[1][169][0] = 1669 c b[1][170][2] = 1670 b[1][170][1] = 1671 b[1][170][0] = 1672 c b[1][171][2] = 1673 b[1][171][1] = 1674 b[1][171][0] = 1675 c b[1][172][2] = 1676 b[1][172][1] = 1677 b[1][172][0] = 1678 c b[1][173][2] = 1679 b[1][173][1] = 1680 b[1][173][0] = 1681 c b[1][174][2] = 1682 b[1][174][1] = 1683 b[1][174][0] = 1684 c b[1][175][2] = 1685 b[1][175][1] = 1686 b[1][175][0] = 1687 c b[1][176][2] = 1688 b[1][176][1] = 1689 b[1][176][0] = 1690 c b[1][177][2] = 1691 b[1][177][1] = 1692 b[1][177][0] = 1693 c b[1][178][2] = 1694 b[1][178][1] = 1695 b[1][178][0] = 1696 c b[1][179][2] = 1697 b[1][179][1] = 1698 b[1][179][0] = 1699 c b[1][180][2] = 1700 b[1][180][1] = 1701 b[1][180][0] = 1702 c b[1][181][2] = 1703 b[1][181][1] = 1704 b[1][181][0] = 1705 c b[1][182][2] = 1706 b[1][182][1] = 1707 b[1][182][0] = 1708 c b[1][183][2] = 1709 b[1][183][1] = 1710 b[1][183][0] = 1711 c b[1][184][2] = 1712 b[1][184][1] = 1713 b[1][184][0] = 1714 c b[1][185][2] = 1715 b[1][185][1] = 1716 b[1][185][0] = 1717 c b[1][186][2] = 1718 b[1][186][1] = 1719 b[1][186][0] = 1720 c b[1][187][2] = 1721 b[1][187][1] = 1722 b[1][187][0] = 1723 c b[1][188][2] = 1724 b[1][188][1] = 1725 b[1][188][0] = 1726 c b[1][189][2] = 1727 b[1][189][1] = 1728 b[1][189][0] = 1729 c b[1][190][2] = 1730 b[1][190][1] = 1731 b[1][190][0] = 1732 c b[1][191][2] = 1733 b[1][191][1] = 1734 b[1][191][0] = 1735 c b[1][192][2] = 1736 b[1][192][1] = 1737 b[1][192][0] = 1738 c b[1][193][2] = 1739 b[1][193][1] = 1740 b[1][193][0] = 1741 c b[1][194][2] = 1742 b[1][194][1] = 1743 b[1][194][0] = 1744 c b[1][195][2] = 1745 b[1][195][1] = 1746 b[1][195][0] = 1747 c b[1][196][2] = 1748 b[1][196][1] = 1749 b[1][196][0] = 1750 c b[1][197][2] = 1751 b[1][197][1] = 1752 b[1][197][0] = 1753 c b[1][198][2] = 1754 b[1][198][1] = 1755 b[1][198][0] = 1756 c b[1][199][2] = 1757 b[1][199][1] = 1758 b[1][199][0] = 1759 c b[1][200][2] = 1760 b[1][200][1] = 1761 b[1][200][0] = 1762 c b[1][201][2] = 1763 b[1][201][1] = 1764 b[1][201][0] = 1765 c b[1][202][2] = 1766 b[1][202][1] = 1767 b[1][202][0] = 1768 c b[1][203][2] = 1769 b[1][203][1] = 1770 b[1][203][0] = 1771 c b[1][204][2] = 1772 b[1][204][1] = 1773 b[1][204][0] = 1774 c b[1][205][2] = 1775 b[1][205][1] = 1776 b[1][205][0] = 1777 c b[1][206][2] = 1778 b[1][206][1] = 1779 b[1][206][0] = 1780 c b[1][207][2] = 1781 b[1][207][1] = 1782 b[1][207][0] = 1783 c b[1][208][2] = 1784 b[1][208][1] = 1785 b[1][208][0] = 1786 c b[1][209][2] = 1787 b[1][209][1] = 1788 b[1][209][0] = 1789 c b[1][210][2] = 1790 b[1][210][1] = 1791 b[1][210][0] = 1792 c b[1][211][2] = 1793 b[1][211][1] = 1794 b[1][211][0] = 1795 c b[1][212][2] = 1796 b[1][212][1] = 1797 b[1][212][0] = 1798 c b[1][213][2] = 1799 b[1][213][1] = 1800 b[1][213][0] = 1801 c b[1][214][2] = 1802 b[1][214][1] = 1803 b[1][214][0] = 1804 c b[1][215][2] = 1805 b[1][215][1] = 1806 b[1][215][0] = 1807 c b[1][216][2] = 1808 b[1][216][1] = 1809 b[1][216][0] = 1810 c b[1][217][2] = 1811 b[1][217][1] = 1812 b[1][217][0] = 1813 c b[1][218][2] = 1814 b[1][218][1] = 1815 b[1][218][0] = 1816 c b[1][219][2] = 1817 b[1][219][1] = 1818 b[1][219][0] = 1819 c b[1][220][2] = 1820 b[1][220][1] = 1821 b[1][220][0] = 1822 c b[1][221][2] = 1823 b[1][221][1] = 1824 b[1][221][0] = 1825 c b[1][222][2] = 1826 b[1][222][1] = 1827 b[1][222][0] = 1828 c b[1][223][2] = 1829 b[1][223][1] = 1830 b[1][223][0] = 1831 c b[1][224][2] = 1832 b[1][224][1] = 1833 b[1][224][0] = 1834 c b[1][225][2] = 1835 b[1][225][1] = 1836 b[1][225][0] = 1837 c b[1][226][2] = 1838 b[1][226][1] = 1839 b[1][226][0] = 1840 c b[1][227][2] = 1841 b[1][227][1] = 1842 b[1][227][0] = 1843 c b[1][228][2] = 1844 b[1][228][1] = 1845 b[1][228][0] = 1846 c b[1][229][2] = 1847 b[1][229][1] = 1848 b[1][229][0] = 1849 c b[1][230][2] = 1850 b[1][230][1] = 1851 b[1][230][0] = 1852 c b[1][231][2] = 1853 b[1][231][1] = 1854 b[1][231][0] = 1855 c b[1][232][2] = 1856 b[1][232][1] = 1857 b[1][232][0] = 1858 c b[1][233][2] = 1859 b[1][233][1] = 1860 b[1][233][0] = 1861 c b[1][234][2] = 1862 b[1][234][1] = 1863 b[1][234][0] = 1864 c b[1][235][2] = 1865 b[1][235][1] = 1866 b[1][235][0] = 1867 c b[1][236][2] = 1868 b[1][236][1] = 1869 b[1][236][0] = 1870 c b[1][237][2] = 1871 b[1][237][1] = 1872 b[1][237][0] = 1873 c b[1][238][2] = 1874 b[1][238][1] = 1875 b[1][238][0] = 1876 c b[1][239][2] = 1877 b[1][239][1] = 1878 b[1][239][0] = 1879 c b[1][240][2] = 1880 b[1][240][1] = 1881 b[1][240][0] = 1882 c b[1][241][2] = 1883 b[1][241][1] = 1884 b[1][241][0] = 1885 c b[1][242][2] = 1886 b[1][242][1] = 1887 b[1][242][0] = 1888 c b[1][243][2] = 1889 b[1][243][1] = 1890 b[1][243][0] = 1891 c b[1][244][2] = 1892 b[1][244][1] = 1893 b[1][244][0] = 1894 c b[1][245][2] = 1895 b[1][245][1] = 1896 b[1][245][0] = 1897 c b[1][246][2] = 1898 b[1][246][1] = 1899 b[1][246][0] = 1900 c b[1][247][2] = 1901 b[1][247][1] = 1902 b[1][247][0] = 1903 c b[1][248][2] = 1904 b[1][248][1] = 1905 b[1][248][0] = 1906 c b[1][249][2] = 1907 b[1][249][1] = 1908 b[1][249][0] = 1909 c b[1][250][2] = 1910 b[1][250][1] = 1911 b[1][250][0] = 1912 c b[1][251][2] = 1913 b[1][251][1] = 1914 b[1][251][0] = 1915 c b[1][252][2] = 1916 b[1][252][1] = 1917 b[1][252][0] = 1918 c b[1][253][2] = 1919 b[1][253][1] = 1920 b[1][253][0] = 1921 c b[1][254][2] = 1922 b[1][254][1] = 1923 b[1][254][0] = 1924 c b[1][255][2] = 1925 b[1][255][1] = 1926 b[1][255][0] = 1927 c b[1][256][2] = 1928 b[1][256][1] = 1929 b[1][256][0] = 1930 c b[1][257][2] = 1931 b[1][257][1] = 1932 b[1][257][0] = 1933 c b[1][258][2] = 1934 b[1][258][1] = 1935 b[1][258][0] = 1936 c b[1][259][2] = 1937 b[1][259][1] = 1938 b[1][259][0] = 1939 c b[1][260][2] = 1940 b[1][260][1] = 1941 b[1][260][0] = 1942 c b[1][261][2] = 1943 b[1][261][1] = 1944 b[1][261][0] = 1945 c b[1][262][2] = 1946 b[1][262][1] = 1947 b[1][262][0] = 1948 c b[1][263][2] = 1949 b[1][263][1] = 1950 b[1][263][0] = 1951 c b[1][264][2] = 1952 b[1][264][1] = 1953 b[1][264][0] = 1954 c b[1][265][2] = 1955 b[1][265][1] = 1956 b[1][265][0] = 1957 c b[1][266][2] = 1958 b[1][266][1] = 1959 b[1][266][0] = 1960 c b[1][267][2] = 1961 b[1][267][1] = 1962 b[1][267][0] = 1963 c b[1][268][2] = 1964 b[1][268][1] = 1965 b[1][268][0] = 1966 c b[1][269][2] = 1967 b[1][269][1] = 1968 b[1][269][0] = 1969 c b[1][270][2] = 1970 b[1][270][1] = 1971 b[1][270][0] = 1972 c b[1][271][2] = 1973 b[1][271][1] = 1974 b[1][271][0] = 1975 c b[1][272][2] = 1976 b[1][272][1] = 1977 b[1][272][0] = 1978 c b[1][273][2] = 1979 b[1][273][1] = 1980 b[1][273][0] = 1981 c b[1][274][2] = 1982 b[1][274][1] = 1983 b[1][274][0] = 1984 c b[1][275][2] = 1985 b[1][275][1] = 1986 b[1][275][0] = 1987 c b[1][276][2] = 1988 b[1][276][1] = 1989 b[1][276][0] = 1990 c b[1][277][2] = 1991 b[1][277][1] = 1992 b[1][277][0] = 1993 c b[1][278][2] = 1994 b[1][278][1] = 1995 b[1][278][0] = 1996 c b[1][279][2] = 1997 b[1][279][1] = 1998 b[1][279][0] = 1999 c b[1][280][2] = 2000 b[1][280][1] = 2001 b[1][280][0] = 2002 c b[1][281][2] = 2003 b[1][281][1] = 2004 b[1][281][0] = 2005 c b[1][282][2] = 2006 b[1][282][1] = 2007 b[1][282][0] = 2008 c b[1][283][2] = 2009 b[1][283][1] = 2010 b[1][283][0] = 2011 c b[1][284][2] = 2012 b[1][284][1] = 2013 b[1][284][0] = 2014 c b[1][285][2] = 2015 b[1][285][1] = 2016 b[1][285][0] = 2017 c b[1][286][2] = 2018 b[1][286][1] = 2019 b[1][286][0] = 2020 c b[1][287][2] = 2021 b[1][287][1] = 2022 b[1][287][0] = 2023 c b[1][288][2] = 2024 b[1][288][1] = 2025 b[1][288][0] = 2026 c b[1][289][2] = 2027 b[1][289][1] = 2028 b[1][289][0] = 2029 c b[1][290][2] = 2030 b[1][290][1] = 2031 b[1][290][0] = 2032 c b[1][291][2] = 2033 b[1][291][1] = 2034 b[1][291][0] = 2035 c b[1][292][2] = 2036 b[1][292][1] = 2037 b[1][292][0] = 2038 c b[1][293][2] = 2039 b[1][293][1] = 2040 b[1][293][0] = 2041 c b[1][294][2] = 2042 b[1][294][1] = 2043 b[1][294][0] = 2044 c b[1][295][2] = 2045 b[1][295][1] = 2046 b[1][295][0] = 2047 c b[1][296][2] = 2048 b[1][296][1] = 2049 b[1][296][0] = 2050 c b[1][297][2] = 2051 b[1][297][1] = 2052 b[1][297][0] = 2053 c b[1][298][2] = 2054 b[1][298][1] = 2055 b[1][298][0] = 2056 c b[1][299][2] = 2057 b[1][299][1] = 2058 b[1][299][0] = 2059 c b[1][300][2] = 2060 b[1][300][1] = 2061 b[1][300][0] = 2062 c b[1][301][2] = 2063 b[1][301][1] = 2064 b[1][301][0] = 2065 c b[1][302][2] = 2066 b[1][302][1] = 2067 b[1][302][0] = 2068 c b[1][303][2] = 2069 b[1][303][1] = 2070 b[1][303][0] = 2071 c b[1][304][2] = 2072 b[1][304][1] = 2073 b[1][304][0] = 2074 c b[1][305][2] = 2075 b[1][305][1] = 2076 b[1][305][0] = 2077 c b[1][306][2] = 2078 b[1][306][1] = 2079 b[1][306][0] = 2080 c b[1][307][2] = 2081 b[1][307][1] = 2082 b[1][307][0] = 2083 c b[1][308][2] = 2084 b[1][308][1] = 2085 b[1][308][0] = 2086 c b[1][309][2] = 2087 b[1][309][1] = 2088 b[1][309][0] = 2089 c b[1][310][2] = 2090 b[1][310][1] = 2091 b[1][310][0] = 2092 c b[1][311][2] = 2093 b[1][311][1] = 2094 b[1][311][0] = 2095 c b[1][312][2] = 2096 b[1][312][1] = 2097 b[1][312][0] = 2098 c b[1][313][2] = 2099 b[1][313][1] = 2100 b[1][313][0] = 2101 c b[1][314][2] = 2102 b[1][314][1] = 2103 b[1][314][0] = 2104 c b[1][315][2] = 2105 b[1][315][1] = 2106 b[1][315][0] = 2107 c b[1][316][2] = 2108 b[1][316][1] = 2109 b[1][316][0] = 2110 c b[1][317][2] = 2111 b[1][317][1] = 2112 b[1][317][0] = 2113 c b[1][318][2] = 2114 b[1][318][1] = 2115 b[1][318][0] = 2116 c b[1][319][2] = 2117 b[1][319][1] = 2118 b[1][319][0] = 2119 c b[1][320][2] = 2120 b[1][320][1] = 2121 b[1][320][0] = 2122 c b[1][321][2] = 2123 b[1][321][1] = 2124 b[1][321][0] = 2125 c b[1][322][2] = 2126 b[1][322][1] = 2127 b[1][322][0] = 2128 c b[1][323][2] = 2129 b[1][323][1] = 2130 b[1][323][0] = 2131 c b[1][324][2] = 2132 b[1][324][1] = 2133 b[1][324][0] = 2134 c b[1][325][2] = 2135 b[1][325][1] = 2136 b[1][325][0] = 2137 c b[1][326][2] = 2138 b[1][326][1] = 2139 b[1][326][0] = 2140 c b[1][327][2] = 2141 b[1][327][1] = 2142 b[1][327][0] = 2143 c b[1][328][2] = 2144 b[1][328][1] = 2145 b[1][328][0] = 2146 c b[1][329][2] = 2147 b[1][329][1] = 2148 b[1][329][0] = 2149 c b[1][330][2] = 2150 b[1][330][1] = 2151 b[1][330][0] = 2152 c b[1][331][2] = 2153 b[1][331][1] = 2154 b[1][331][0] = 2155 c b[1][332][2] = 2156 b[1][332][1] = 2157 b[1][332][0] = 2158 c b[1][333][2] = 2159 b[1][333][1] = 2160 b[1][333][0] = 2161 c b[1][334][2] = 2162 b[1][334][1] = 2163 b[1][334][0] = 2164 c b[1][335][2] = 2165 b[1][335][1] = 2166 b[1][335][0] = 2167 c b[1][336][2] = 2168 b[1][336][1] = 2169 b[1][336][0] = 2170 c b[1][337][2] = 2171 b[1][337][1] = 2172 b[1][337][0] = 2173 c b[1][338][2] = 2174 b[1][338][1] = 2175 b[1][338][0] = 2176 c b[1][339][2] = 2177 b[1][339][1] = 2178 b[1][339][0] = 2179 c b[1][340][2] = 2180 b[1][340][1] = 2181 b[1][340][0] = 2182 c b[1][341][2] = 2183 b[1][341][1] = 2184 b[1][341][0] = 2185 c b[1][342][2] = 2186 b[1][342][1] = 2187 b[1][342][0] = 2188 c b[1][343][2] = 2189 b[1][343][1] = 2190 b[1][343][0] = 2191 c b[1][344][2] = 2192 b[1][344][1] = 2193 b[1][344][0] = 2194 c b[1][345][2] = 2195 b[1][345][1] = 2196 b[1][345][0] = 2197 c b[1][346][2] = 2198 b[1][346][1] = 2199 b[1][346][0] = 2200 c b[1][347][2] = 2201 b[1][347][1] = 2202 b[1][347][0] = 2203 c b[1][348][2] = 2204 b[1][348][1] = 2205 b[1][348][0] = 2206 c b[1][349][2] = 2207 b[1][349][1] = 2208 b[1][349][0] = 2209 c b[1][350][2] = 2210 b[1][350][1] = 2211 b[1][350][0] = 2212 c b[1][351][2] = 2213 b[1][351][1] = 2214 b[1][351][0] = 2215 c b[1][352][2] = 2216 b[1][352][1] = 2217 b[1][352][0] = 2218 c b[1][353][2] = 2219 b[1][353][1] = 2220 b[1][353][0] = 2221 c b[1][354][2] = 2222 b[1][354][1] = 2223 b[1][354][0] = 2224 c b[1][355][2] = 2225 b[1][355][1] = 2226 b[1][355][0] = 2227 c b[1][356][2] = 2228 b[1][356][1] = 2229 b[1][356][0] = 2230 c b[1][357][2] = 2231 b[1][357][1] = 2232 b[1][357][0] = 2233 c b[1][358][2] = 2234 b[1][358][1] = 2235 b[1][358][0] = 2236 c b[1][359][2] = 2237 b[1][359][1] = 2238 b[1][359][0] = 2239 c b[1][360][2] = 2240 b[1][360][1] = 2241 b[1][360][0] = 2242 c b[1][361][2] = 2243 b[1][361][1] = 2244 b[1][361][0] = 2245 c b[1][362][2] = 2246 b[1][362][1] = 2247 b[1][362][0] = 2248 c b[1][363][2] = 2249 b[1][363][1] = 2250 b[1][363][0] = 2251 c b[1][364][2] = 2252 b[1][364][1] = 2253 b[1][364][0] = 2254 c b[1][365][2] = 2255 b[1][365][1] = 2256 b[1][365][0] = 2257 c b[1][366][2] = 2258 b[1][366][1] = 2259 b[1][366][0] = 2260 c b[1][367][2] = 2261 b[1][367][1] = 2262 b[1][367][0] = 2263 c b[1][368][2] = 2264 b[1][368][1] = 2265 b[1][368][0] = 2266 c b[1][369][2] = 2267 b[1][369][1] = 2268 b[1][369][0] = 2269 c b[1][370][2] = 2270 b[1][370][1] = 2271 b[1][370][0] = 2272 c b[1][371][2] = 2273 b[1][371][1] = 2274 b[1][371][0] = 2275 c b[1][372][2] = 2276 b[1][372][1] = 2277 b[1][372][0] = 2278 c b[1][373][2] = 2279 b[1][373][1] = 2280 b[1][373][0] = 2281 c b[1][374][2] = 2282 b[1][374][1] = 2283 b[1][374][0] = 2284 c b[1][375][2] = 2285 b[1][375][1] = 2286 b[1][375][0] = 2287 c b[1][376][2] = 2288 b[1][376][1] = 2289 b[1][376][0] = 2290 c b[1][377][2] = 2291 b[1][377][1] = 2292 b[1][377][0] = 2293 c b[1][378][2] = 2294 b[1][378][1] = 2295 b[1][378][0] = 2296 c b[1][379][2] = 2297 b[1][379][1] = 2298 b[1][379][0] = 2299 c b[1][380][2] = 2300 b[1][380][1] = 2301 b[1][380][0] = 2302 c b[1][381][2] = 2303 b[1][381][1] = 2304 b[1][381][0] = 2305 c b[1][382][2] = 2306 b[1][382][1] = 2307 b[1][382][0] = 2308 c b[1][383][2] = 2309 b[1][383][1] = 2310 b[1][383][0] = 2311 c b[1][384][2] = 2312 b[1][384][1] = 2313 b[1][384][0] = 2314 c b[1][385][2] = 2315 b[1][385][1] = 2316 b[1][385][0] = 2317 c b[1][386][2] = 2318 b[1][386][1] = 2319 b[1][386][0] = 2320 c b[1][387][2] = 2321 b[1][387][1] = 2322 b[1][387][0] = 2323 c b[1][388][2] = 2324 b[1][388][1] = 2325 b[1][388][0] = 2326 c b[1][389][2] = 2327 b[1][389][1] = 2328 b[1][389][0] = 2329 c b[1][390][2] = 2330 b[1][390][1] = 2331 b[1][390][0] = 2332 c b[1][391][2] = 2333 b[1][391][1] = 2334 b[1][391][0] = 2335 c b[1][392][2] = 2336 b[1][392][1] = 2337 b[1][392][0] = 2338 c b[1][393][2] = 2339 b[1][393][1] = 2340 b[1][393][0] = 2341 c b[1][394][2] = 2342 b[1][394][1] = 2343 b[1][394][0] = 2344 c b[1][395][2] = 2345 b[1][395][1] = 2346 b[1][395][0] = 2347 c b[1][396][2] = 2348 b[1][396][1] = 2349 b[1][396][0] = 2350 c b[1][397][2] = 2351 b[1][397][1] = 2352 b[1][397][0] = 2353 c b[1][398][2] = 2354 b[1][398][1] = 2355 b[1][398][0] = 2356 c b[1][399][2] = 2357 b[1][399][1] = 2358 b[1][399][0] = 2359 c b[1][400][2] = 2360 b[1][400][1] = 2361 b[1][400][0] = 2362 c b[1][401][2] = 2363 b[1][401][1] = 2364 b[1][401][0] = 2365 c b[1][402][2] = 2366 b[1][402][1] = 2367 b[1][402][0] = 2368 c b[1][403][2] = 2369 b[1][403][1] = 2370 b[1][403][0] = 2371 c b[1][404][2] = 2372 b[1][404][1] = 2373 b[1][404][0] = 2374 c b[1][405][2] = 2375 b[1][405][1] = 2376 b[1][405][0] = 2377 c b[1][406][2] = 2378 b[1][406][1] = 2379 b[1][406][0] = 2380 c b[1][407][2] = 2381 b[1][407][1] = 2382 b[1][407][0] = 2383 c b[1][408][2] = 2384 b[1][408][1] = 2385 b[1][408][0] = 2386 c b[1][409][2] = 2387 b[1][409][1] = 2388 b[1][409][0] = 2389 c b[1][410][2] = 2390 b[1][410][1] = 2391 b[1][410][0] = 2392 c b[1][411][2] = 2393 b[1][411][1] = 2394 b[1][411][0] = 2395 c b[1][412][2] = 2396 b[1][412][1] = 2397 b[1][412][0] = 2398 c b[1][413][2] = 2399 b[1][413][1] = 2400 b[1][413][0] = 2401 c b[1][414][2] = 2402 b[1][414][1] = 2403 b[1][414][0] = 2404 c b[1][415][2] = 2405 b[1][415][1] = 2406 b[1][415][0] = 2407 c b[1][416][2] = 2408 b[1][416][1] = 2409 b[1][416][0] = 2410 c b[1][417][2] = 2411 b[1][417][1] = 2412 b[1][417][0] = 2413 c b[1][418][2] = 2414 b[1][418][1] = 2415 b[1][418][0] = 2416 c b[1][419][2] = 2417 b[1][419][1] = 2418 b[1][419][0] = 2419 c b[1][420][2] = 2420 b[1][420][1] = 2421 b[1][420][0] = 2422 c b[1][421][2] = 2423 b[1][421][1] = 2424 b[1][421][0] = 2425 c b[1][422][2] = 2426 b[1][422][1] = 2427 b[1][422][0] = 2428 c b[1][423][2] = 2429 b[1][423][1] = 2430 b[1][423][0] = 2431 c b[1][424][2] = 2432 b[1][424][1] = 2433 b[1][424][0] = 2434 c b[1][425][2] = 2435 b[1][425][1] = 2436 b[1][425][0] = 2437 c b[1][426][2] = 2438 b[1][426][1] = 2439 b[1][426][0] = 2440 c b[1][427][2] = 2441 b[1][427][1] = 2442 b[1][427][0] = 2443 c b[1][428][2] = 2444 b[1][428][1] = 2445 b[1][428][0] = 2446 c b[1][429][2] = 2447 b[1][429][1] = 2448 b[1][429][0] = 2449 c b[1][430][2] = 2450 b[1][430][1] = 2451 b[1][430][0] = 2452 c b[1][431][2] = 2453 b[1][431][1] = 2454 b[1][431][0] = 2455 c b[1][432][2] = 2456 b[1][432][1] = 2457 b[1][432][0] = 2458 c b[1][433][2] = 2459 b[1][433][1] = 2460 b[1][433][0] = 2461 c b[1][434][2] = 2462 b[1][434][1] = 2463 b[1][434][0] = 2464 c b[1][435][2] = 2465 b[1][435][1] = 2466 b[1][435][0] = 2467 c b[1][436][2] = 2468 b[1][436][1] = 2469 b[1][436][0] = 2470 c b[1][437][2] = 2471 b[1][437][1] = 2472 b[1][437][0] = 2473 c b[1][438][2] = 2474 b[1][438][1] = 2475 b[1][438][0] = 2476 c b[1][439][2] = 2477 b[1][439][1] = 2478 b[1][439][0] = 2479 c b[1][440][2] = 2480 b[1][440][1] = 2481 b[1][440][0] = 2482 c b[1][441][2] = 2483 b[1][441][1] = 2484 b[1][441][0] = 2485 c b[1][442][2] = 2486 b[1][442][1] = 2487 b[1][442][0] = 2488 c b[1][443][2] = 2489 b[1][443][1] = 2490 b[1][443][0] = 2491 c b[1][444][2] = 2492 b[1][444][1] = 2493 b[1][444][0] = 2494 c b[1][445][2] = 2495 b[1][445][1] = 2496 b[1][445][0] = 2497 c b[1][446][2] = 2498 b[1][446][1] = 2499 b[1][446][0] = 2500 c b[1][447][2] = 2501 b[1][447][1] = 2502 b[1][447][0] = 2503 c b[1][448][2] = 2504 b[1][448][1] = 2505 b[1][448][0] = 2506 c b[1][449][2] = 2507 b[1][449][1] = 2508 b[1][449][0] = 2509 c b[1][450][2] = 2510 b[1][450][1] = 2511 b[1][450][0] = 2512 c b[1][451][2] = 2513 b[1][451][1] = 2514 b[1][451][0] = 2515 c b[1][452][2] = 2516 b[1][452][1] = 2517 b[1][452][0] = 2518 c b[1][453][2] = 2519 b[1][453][1] = 2520 b[1][453][0] = 2521 c b[1][454][2] = 2522 b[1][454][1] = 2523 b[1][454][0] = 2524 c b[1][455][2] = 2525 b[1][455][1] = 2526 b[1][455][0] = 2527 c b[1][456][2] = 2528 b[1][456][1] = 2529 b[1][456][0] = 2530 c b[1][457][2] = 2531 b[1][457][1] = 2532 b[1][457][0] = 2533 c b[1][458][2] = 2534 b[1][458][1] = 2535 b[1][458][0] = 2536 c b[1][459][2] = 2537 b[1][459][1] = 2538 b[1][459][0] = 2539 c b[1][460][2] = 2540 b[1][460][1] = 2541 b[1][460][0] = 2542 c b[1][461][2] = 2543 b[1][461][1] = 2544 b[1][461][0] = 2545 c b[1][462][2] = 2546 b[1][462][1] = 2547 b[1][462][0] = 2548 c b[1][463][2] = 2549 b[1][463][1] = 2550 b[1][463][0] = 2551 c b[1][464][2] = 2552 b[1][464][1] = 2553 b[1][464][0] = 2554 c b[1][465][2] = 2555 b[1][465][1] = 2556 b[1][465][0] = 2557 c b[1][466][2] = 2558 b[1][466][1] = 2559 b[1][466][0] = 2560 c b[1][467][2] = 2561 b[1][467][1] = 2562 b[1][467][0] = 2563 c b[1][468][2] = 2564 b[1][468][1] = 2565 b[1][468][0] = 2566 c b[1][469][2] = 2567 b[1][469][1] = 2568 b[1][469][0] = 2569 c b[1][470][2] = 2570 b[1][470][1] = 2571 b[1][470][0] = 2572 c b[1][471][2] = 2573 b[1][471][1] = 2574 b[1][471][0] = 2575 c b[1][472][2] = 2576 b[1][472][1] = 2577 b[1][472][0] = 2578 c b[1][473][2] = 2579 b[1][473][1] = 2580 b[1][473][0] = 2581 c b[1][474][2] = 2582 b[1][474][1] = 2583 b[1][474][0] = 2584 c b[1][475][2] = 2585 b[1][475][1] = 2586 b[1][475][0] = 2587 c b[1][476][2] = 2588 b[1][476][1] = 2589 b[1][476][0] = 2590 c b[1][477][2] = 2591 b[1][477][1] = 2592 b[1][477][0] = 2593 c b[1][478][2] = 2594 b[1][478][1] = 2595 b[1][478][0] = 2596 c b[1][479][2] = 2597 b[1][479][1] = 2598 b[1][479][0] = 2599 c b[1][480][2] = 2600 b[1][480][1] = 2601 b[1][480][0] = 2602 c b[1][481][2] = 2603 b[1][481][1] = 2604 b[1][481][0] = 2605 c b[1][482][2] = 2606 b[1][482][1] = 2607 b[1][482][0] = 2608 c b[1][483][2] = 2609 b[1][483][1] = 2610 b[1][483][0] = 2611 c b[1][484][2] = 2612 b[1][484][1] = 2613 b[1][484][0] = 2614 c b[1][485][2] = 2615 b[1][485][1] = 2616 b[1][485][0] = 2617 c b[1][486][2] = 2618 b[1][486][1] = 2619 b[1][486][0] = 2620 c b[1][487][2] = 2621 b[1][487][1] = 2622 b[1][487][0] = 2623 c b[1][488][2] = 2624 b[1][488][1] = 2625 b[1][488][0] = 2626 c b[1][489][2] = 2627 b[1][489][1] = 2628 b[1][489][0] = 2629 c b[1][490][2] = 2630 b[1][490][1] = 2631 b[1][490][0] = 2632 c b[1][491][2] = 2633 b[1][491][1] = 2634 b[1][491][0] = 2635 c b[1][492][2] = 2636 b[1][492][1] = 2637 b[1][492][0] = 2638 c b[1][493][2] = 2639 b[1][493][1] = 2640 b[1][493][0] = 2641 c b[1][494][2] = 2642 b[1][494][1] = 2643 b[1][494][0] = 2644 c b[1][495][2] = 2645 b[1][495][1] = 2646 b[1][495][0] = 2647 c b[1][496][2] = 2648 b[1][496][1] = 2649 b[1][496][0] = 2650 c b[1][497][2] = 2651 b[1][497][1] = 2652 b[1][497][0] = 2653 c b[1][498][2] = 2654 b[1][498][1] = 2655 b[1][498][0] = 2656 c b[1][499][2] = 2657 b[1][499][1] = 2658 b[1][499][0] = 2659 c b[1][500][2] = 2660 b[1][500][1] = 2661 b[1][500][0] = 2662 c b[1][501][2] = 2663 b[1][501][1] = 2664 b[1][501][0] = 2665 c b[1][502][2] = 2666 b[1][502][1] = 2667 b[1][502][0] = 2668 c b[1][503][2] = 2669 b[1][503][1] = 2670 b[1][503][0] = 2671 c b[1][504][2] = 2672 b[1][504][1] = 2673 b[1][504][0] = 2674 c b[1][505][2] = 2675 b[1][505][1] = 2676 b[1][505][0] = 2677 c b[1][506][2] = 2678 b[1][506][1] = 2679 b[1][506][0] = 2680 c b[1][507][2] = 2681 b[1][507][1] = 2682 b[1][507][0] = 2683 c b[1][508][2] = 2684 b[1][508][1] = 2685 b[1][508][0] = 2686 c b[1][509][2] = 2687 b[1][509][1] = 2688 b[1][509][0] = 2689 c b[1][510][2] = 2690 b[1][510][1] = 2691 b[1][510][0] = 2692 c b[1][511][2] = 2693 b[1][511][1] = 2694 b[1][511][0] = 2695 c b[1][512][2] = 2696 b[1][512][1] = 2697 b[1][512][0] = 2698 c b[1][513][2] = 2699 b[1][513][1] = 2700 b[1][513][0] = 2701 c b[1][514][2] = 2702 b[1][514][1] = 2703 b[1][514][0] = 2704 c b[1][515][2] = 2705 b[1][515][1] = 2706 b[1][515][0] = 2707 c b[1][516][2] = 2708 b[1][516][1] = 2709 b[1][516][0] = 2710 c b[1][517][2] = 2711 b[1][517][1] = 2712 b[1][517][0] = 2713 c b[1][518][2] = 2714 b[1][518][1] = 2715 b[1][518][0] = 2716 c b[1][519][2] = 2717 b[1][519][1] = 2718 b[1][519][0] = 2719 c b[1][520][2] = 2720 b[1][520][1] = 2721 b[1][520][0] = 2722 c b[1][521][2] = 2723 b[1][521][1] = 2724 b[1][521][0] = 2725 c b[1][522][2] = 2726 b[1][522][1] = 2727 b[1][522][0] = 2728 c b[1][523][2] = 2729 b[1][523][1] = 2730 b[1][523][0] = 2731 c b[1][524][2] = 2732 b[1][524][1] = 2733 b[1][524][0] = 2734 c b[1][525][2] = 2735 b[1][525][1] = 2736 b[1][525][0] = 2737 c b[1][526][2] = 2738 b[1][526][1] = 2739 b[1][526][0] = 2740 c b[1][527][2] = 2741 b[1][527][1] = 2742 b[1][527][0] = 2743 c b[1][528][2] = 2744 b[1][528][1] = 2745 b[1][528][0] = 2746 c b[1][529][2] = 2747 b[1][529][1] = 2748 b[1][529][0] = 2749 c b[1][530][2] = 2750 b[1][530][1] = 2751 b[1][530][0] = 2752 c b[1][531][2] = 2753 b[1][531][1] = 2754 b[1][531][0] = 2755 c b[1][532][2] = 2756 b[1][532][1] = 2757 b[1][532][0] = 2758 c b[1][533][2] = 2759 b[1][533][1] = 2760 b[1][533][0] = 2761 c b[1][534][2] = 2762 b[1][534][1] = 2763 b[1][534][0] = 2764 c b[1][535][2] = 2765 b[1][535][1] = 2766 b[1][535][0] = 2767 c b[1][536][2] = 2768 b[1][536][1] = 2769 b[1][536][0] = 2770 c b[1][537][2] = 2771 b[1][537][1] = 2772 b[1][537][0] = 2773 c b[1][538][2] = 2774 b[1][538][1] = 2775 b[1][538][0] = 2776 c b[1][539][2] = 2777 b[1][539][1] = 2778 b[1][539][0] = 2779 c b[1][540][2] = 2780 b[1][540][1] = 2781 b[1][540][0] = 2782 c b[1][541][2] = 2783 b[1][541][1] = 2784 b[1][541][0] = 2785 c b[1][542][2] = 2786 b[1][542][1] = 2787 b[1][542][0] = 2788 c b[1][543][2] = 2789 b[1][543][1] = 2790 b[1][543][0] = 2791 c b[1][544][2] = 2792 b[1][544][1] = 2793 b[1][544][0] = 2794 c b[1][545][2] = 2795 b[1][545][1] = 2796 b[1][545][0] = 2797 c b[1][546][2] = 2798 b[1][546][1] = 2799 b[1][546][0] = 2800 c b[1][547][2] = 2801 b[1][547][1] = 2802 b[1][547][0] = 2803 c b[1][548][2] = 2804 b[1][548][1] = 2805 b[1][548][0] = 2806 c b[1][549][2] = 2807 b[1][549][1] = 2808 b[1][549][0] = 2809 c b[1][550][2] = 2810 b[1][550][1] = 2811 b[1][550][0] = 2812 c b[1][551][2] = 2813 b[1][551][1] = 2814 b[1][551][0] = 2815 c b[1][552][2] = 2816 b[1][552][1] = 2817 b[1][552][0] = 2818 c b[1][553][2] = 2819 b[1][553][1] = 2820 b[1][553][0] = 2821 c b[1][554][2] = 2822 b[1][554][1] = 2823 b[1][554][0] = 2824 c b[1][555][2] = 2825 b[1][555][1] = 2826 b[1][555][0] = 2827 c b[1][556][2] = 2828 b[1][556][1] = 2829 b[1][556][0] = 2830 c b[1][557][2] = 2831 b[1][557][1] = 2832 b[1][557][0] = 2833 c b[1][558][2] = 2834 b[1][558][1] = 2835 b[1][558][0] = 2836 c b[1][559][2] = 2837 b[1][559][1] = 2838 b[1][559][0] = 2839 c b[1][560][2] = 2840 b[1][560][1] = 2841 b[1][560][0] = 2842 c b[1][561][2] = 2843 b[1][561][1] = 2844 b[1][561][0] = 2845 c b[1][562][2] = 2846 b[1][562][1] = 2847 b[1][562][0] = 2848 c b[1][563][2] = 2849 b[1][563][1] = 2850 b[1][563][0] = 2851 c b[1][564][2] = 2852 b[1][564][1] = 2853 b[1][564][0] = 2854 c b[1][565][2] = 2855 b[1][565][1] = 2856 b[1][565][0] = 2857 c b[1][566][2] = 2858 b[1][566][1] = 2859 b[1][566][0] = 2860 c b[1][567][2] = 2861 b[1][567][1] = 2862 b[1][567][0] = 2863 c b[1][568][2] = 2864 b[1][568][1] = 2865 b[1][568][0] = 2866 c b[1][569][2] = 2867 b[1][569][1] = 2868 b[1][569][0] = 2869 c b[1][570][2] = 2870 b[1][570][1] = 2871 b[1][570][0] = 2872 c b[1][571][2] = 2873 b[1][571][1] = 2874 b[1][571][0] = 2875 c b[1][572][2] = 2876 b[1][572][1] = 2877 b[1][572][0] = 2878 c b[1][573][2] = 2879 b[1][573][1] = 2880 b[1][573][0] = 2881 c b[1][574][2] = 2882 b[1][574][1] = 2883 b[1][574][0] = 2884 c b[1][575][2] = 2885 b[1][575][1] = 2886 b[1][575][0] = 2887 c b[1][576][2] = 2888 b[1][576][1] = 2889 b[1][576][0] = 2890 c b[1][577][2] = 2891 b[1][577][1] = 2892 b[1][577][0] = 2893 c b[1][578][2] = 2894 b[1][578][1] = 2895 b[1][578][0] = 2896 c b[1][579][2] = 2897 b[1][579][1] = 2898 b[1][579][0] = 2899 c b[1][580][2] = 2900 b[1][580][1] = 2901 b[1][580][0] = 2902 c b[1][581][2] = 2903 b[1][581][1] = 2904 b[1][581][0] = 2905 c b[1][582][2] = 2906 b[1][582][1] = 2907 b[1][582][0] = 2908 c b[1][583][2] = 2909 b[1][583][1] = 2910 b[1][583][0] = 2911 c b[1][584][2] = 2912 b[1][584][1] = 2913 b[1][584][0] = 2914 c b[1][585][2] = 2915 b[1][585][1] = 2916 b[1][585][0] = 2917 c b[1][586][2] = 2918 b[1][586][1] = 2919 b[1][586][0] = 2920 c b[1][587][2] = 2921 b[1][587][1] = 2922 b[1][587][0] = 2923 c b[1][588][2] = 2924 b[1][588][1] = 2925 b[1][588][0] = 2926 c b[1][589][2] = 2927 b[1][589][1] = 2928 b[1][589][0] = 2929 c b[1][590][2] = 2930 b[1][590][1] = 2931 b[1][590][0] = 2932 c b[1][591][2] = 2933 b[1][591][1] = 2934 b[1][591][0] = 2935 c b[1][592][2] = 2936 b[1][592][1] = 2937 b[1][592][0] = 2938 c b[1][593][2] = 2939 b[1][593][1] = 2940 b[1][593][0] = 2941 c b[1][594][2] = 2942 b[1][594][1] = 2943 b[1][594][0] = 2944 c b[1][595][2] = 2945 b[1][595][1] = 2946 b[1][595][0] = 2947 c b[1][596][2] = 2948 b[1][596][1] = 2949 b[1][596][0] = 2950 c b[1][597][2] = 2951 b[1][597][1] = 2952 b[1][597][0] = 2953 c b[1][598][2] = 2954 b[1][598][1] = 2955 b[1][598][0] = 2956 c b[1][599][2] = 2957 b[1][599][1] = 2958 b[1][599][0] = 2959 c b[1][600][2] = 2960 b[1][600][1] = 2961 b[1][600][0] = 2962 c b[1][601][2] = 2963 b[1][601][1] = 2964 b[1][601][0] = 2965 c b[1][602][2] = 2966 b[1][602][1] = 2967 b[1][602][0] = 2968 c b[1][603][2] = 2969 b[1][603][1] = 2970 b[1][603][0] = 2971 c b[1][604][2] = 2972 b[1][604][1] = 2973 b[1][604][0] = 2974 c b[1][605][2] = 2975 b[1][605][1] = 2976 b[1][605][0] = 2977 c b[1][606][2] = 2978 b[1][606][1] = 2979 b[1][606][0] = 2980 c b[1][607][2] = 2981 b[1][607][1] = 2982 b[1][607][0] = 2983 c b[1][608][2] = 2984 b[1][608][1] = 2985 b[1][608][0] = 2986 c b[1][609][2] = 2987 b[1][609][1] = 2988 b[1][609][0] = 2989 c b[1][610][2] = 2990 b[1][610][1] = 2991 b[1][610][0] = 2992 c b[1][611][2] = 2993 b[1][611][1] = 2994 b[1][611][0] = 2995 c b[1][612][2] = 2996 b[1][612][1] = 2997 b[1][612][0] = 2998 c b[1][613][2] = 2999 b[1][613][1] = 3000 b[1][613][0] = 3001 c b[1][614][2] = 3002 b[1][614][1] = 3003 b[1][614][0] = 3004 c b[1][615][2] = 3005 b[1][615][1] = 3006 b[1][615][0] = 3007 c b[1][616][2] = 3008 b[1][616][1] = 3009 b[1][616][0] = 3010 c b[1][617][2] = 3011 b[1][617][1] = 3012 b[1][617][0] = 3013 c b[1][618][2] = 3014 b[1][618][1] = 3015 b[1][618][0] = 3016 c b[1][619][2] = 3017 b[1][619][1] = 3018 b[1][619][0] = 3019 c b[1][620][2] = 3020 b[1][620][1] = 3021 b[1][620][0] = 3022 c b[1][621][2] = 3023 b[1][621][1] = 3024 b[1][621][0] = 3025 c b[1][622][2] = 3026 b[1][622][1] = 3027 b[1][622][0] = 3028 c b[1][623][2] = 3029 b[1][623][1] = 3030 b[1][623][0] = 3031 c b[1][624][2] = 3032 b[1][624][1] = 3033 b[1][624][0] = 3034 c b[1][625][2] = 3035 b[1][625][1] = 3036 b[1][625][0] = 3037 c b[1][626][2] = 3038 b[1][626][1] = 3039 b[1][626][0] = 3040 c b[1][627][2] = 3041 b[1][627][1] = 3042 b[1][627][0] = 3043 c b[1][628][2] = 3044 b[1][628][1] = 3045 b[1][628][0] = 3046 c b[1][629][2] = 3047 b[1][629][1] = 3048 b[1][629][0] = 3049 c b[1][630][2] = 3050 b[1][630][1] = 3051 b[1][630][0] = 3052 c b[1][631][2] = 3053 b[1][631][1] = 3054 b[1][631][0] = 3055 c b[1][632][2] = 3056 b[1][632][1] = 3057 b[1][632][0] = 3058 c b[1][633][2] = 3059 b[1][633][1] = 3060 b[1][633][0] = 3061 c b[1][634][2] = 3062 b[1][634][1] = 3063 b[1][634][0] = 3064 c b[1][635][2] = 3065 b[1][635][1] = 3066 b[1][635][0] = 3067 c b[1][636][2] = 3068 b[1][636][1] = 3069 b[1][636][0] = 3070 c b[1][637][2] = 3071 b[1][637][1] = 3072 b[1][637][0] = 3073 c b[1][638][2] = 3074 b[1][638][1] = 3075 b[1][638][0] = 3076 c b[1][639][2] = 3077 b[1][639][1] = 3078 b[1][639][0] = 3079 c b[1][640][2] = 3080 b[1][640][1] = 3081 b[1][640][0] = 3082 c b[1][641][2] = 3083 b[1][641][1] = 3084 b[1][641][0] = 3085 c b[1][642][2] = 3086 b[1][642][1] = 3087 b[1][642][0] = 3088 c b[1][643][2] = 3089 b[1][643][1] = 3090 b[1][643][0] = 3091 c b[1][644][2] = 3092 b[1][644][1] = 3093 b[1][644][0] = 3094 c b[1][645][2] = 3095 b[1][645][1] = 3096 b[1][645][0] = 3097 c b[1][646][2] = 3098 b[1][646][1] = 3099 b[1][646][0] = 3100 c b[1][647][2] = 3101 b[1][647][1] = 3102 b[1][647][0] = 3103 c b[1][648][2] = 3104 b[1][648][1] = 3105 b[1][648][0] = 3106 c b[1][649][2] = 3107 b[1][649][1] = 3108 b[1][649][0] = 3109 c b[1][650][2] = 3110 b[1][650][1] = 3111 b[1][650][0] = 3112 c b[1][651][2] = 3113 b[1][651][1] = 3114 b[1][651][0] = 3115 c b[1][652][2] = 3116 b[1][652][1] = 3117 b[1][652][0] = 3118 c b[1][653][2] = 3119 b[1][653][1] = 3120 b[1][653][0] = 3121 c b[1][654][2] = 3122 b[1][654][1] = 3123 b[1][654][0] = 3124 c b[1][655][2] = 3125 b[1][655][1] = 3126 b[1][655][0] = 3127 c b[1][656][2] = 3128 b[1][656][1] = 3129 b[1][656][0] = 3130 c b[1][657][2] = 3131 b[1][657][1] = 3132 b[1][657][0] = 3133 c b[1][658][2] = 3134 b[1][658][1] = 3135 b[1][658][0] = 3136 c b[1][659][2] = 3137 b[1][659][1] = 3138 b[1][659][0] = 3139 c b[1][660][2] = 3140 b[1][660][1] = 3141 b[1][660][0] = 3142 c b[1][661][2] = 3143 b[1][661][1] = 3144 b[1][661][0] = 3145 c b[1][662][2] = 3146 b[1][662][1] = 3147 b[1][662][0] = 3148 c b[1][663][2] = 3149 b[1][663][1] = 3150 b[1][663][0] = 3151 c b[1][664][2] = 3152 b[1][664][1] = 3153 b[1][664][0] = 3154 c b[1][665][2] = 3155 b[1][665][1] = 3156 b[1][665][0] = 3157 c b[1][666][2] = 3158 b[1][666][1] = 3159 b[1][666][0] = 3160 c b[1][667][2] = 3161 b[1][667][1] = 3162 b[1][667][0] = 3163 c b[1][668][2] = 3164 b[1][668][1] = 3165 b[1][668][0] = 3166 c b[1][669][2] = 3167 b[1][669][1] = 3168 b[1][669][0] = 3169 c b[1][670][2] = 3170 b[1][670][1] = 3171 b[1][670][0] = 3172 c b[1][671][2] = 3173 b[1][671][1] = 3174 b[1][671][0] = 3175 c b[1][672][2] = 3176 b[1][672][1] = 3177 b[1][672][0] = 3178 c b[1][673][2] = 3179 b[1][673][1] = 3180 b[1][673][0] = 3181 c b[1][674][2] = 3182 b[1][674][1] = 3183 b[1][674][0] = 3184 c b[1][675][2] = 3185 b[1][675][1] = 3186 b[1][675][0] = 3187 c b[1][676][2] = 3188 b[1][676][1] = 3189 b[1][676][0] = 3190 c b[1][677][2] = 3191 b[1][677][1] = 3192 b[1][677][0] = 3193 c b[1][678][2] = 3194 b[1][678][1] = 3195 b[1][678][0] = 3196 c b[1][679][2] = 3197 b[1][679][1] = 3198 b[1][679][0] = 3199 c b[1][680][2] = 3200 b[1][680][1] = 3201 b[1][680][0] = 3202 c b[1][681][2] = 3203 b[1][681][1] = 3204 b[1][681][0] = 3205 c b[1][682][2] = 3206 b[1][682][1] = 3207 b[1][682][0] = 3208 c b[1][683][2] = 3209 b[1][683][1] = 3210 b[1][683][0] = 3211 c b[1][684][2] = 3212 b[1][684][1] = 3213 b[1][684][0] = 3214 c b[1][685][2] = 3215 b[1][685][1] = 3216 b[1][685][0] = 3217 c b[1][686][2] = 3218 b[1][686][1] = 3219 b[1][686][0] = 3220 c b[1][687][2] = 3221 b[1][687][1] = 3222 b[1][687][0] = 3223 c b[1][688][2] = 3224 b[1][688][1] = 3225 b[1][688][0] = 3226 c b[1][689][2] = 3227 b[1][689][1] = 3228 b[1][689][0] = 3229 c b[1][690][2] = 3230 b[1][690][1] = 3231 b[1][690][0] = 3232 c b[1][691][2] = 3233 b[1][691][1] = 3234 b[1][691][0] = 3235 c b[1][692][2] = 3236 b[1][692][1] = 3237 b[1][692][0] = 3238 c b[1][693][2] = 3239 b[1][693][1] = 3240 b[1][693][0] = 3241 c b[1][694][2] = 3242 b[1][694][1] = 3243 b[1][694][0] = 3244 c b[1][695][2] = 3245 b[1][695][1] = 3246 b[1][695][0] = 3247 c b[1][696][2] = 3248 b[1][696][1] = 3249 b[1][696][0] = 3250 c b[1][697][2] = 3251 b[1][697][1] = 3252 b[1][697][0] = 3253 c b[1][698][2] = 3254 b[1][698][1] = 3255 b[1][698][0] = 3256 c b[1][699][2] = 3257 b[1][699][1] = 3258 b[1][699][0] = 3259 c b[1][700][2] = 3260 b[1][700][1] = 3261 b[1][700][0] = 3262 c b[1][701][2] = 3263 b[1][701][1] = 3264 b[1][701][0] = 3265 c b[1][702][2] = 3266 b[1][702][1] = 3267 b[1][702][0] = 3268 c b[1][703][2] = 3269 b[1][703][1] = 3270 b[1][703][0] = 3271 c b[1][704][2] = 3272 b[1][704][1] = 3273 b[1][704][0] = 3274 c b[1][705][2] = 3275 b[1][705][1] = 3276 b[1][705][0] = 3277 c b[1][706][2] = 3278 b[1][706][1] = 3279 b[1][706][0] = 3280 c b[1][707][2] = 3281 b[1][707][1] = 3282 b[1][707][0] = 3283 c b[1][708][2] = 3284 b[1][708][1] = 3285 b[1][708][0] = 3286 c b[1][709][2] = 3287 b[1][709][1] = 3288 b[1][709][0] = 3289 c b[1][710][2] = 3290 b[1][710][1] = 3291 b[1][710][0] = 3292 c b[1][711][2] = 3293 b[1][711][1] = 3294 b[1][711][0] = 3295 c b[1][712][2] = 3296 b[1][712][1] = 3297 b[1][712][0] = 3298 c b[1][713][2] = 3299 b[1][713][1] = 3300 b[1][713][0] = 3301 c b[1][714][2] = 3302 b[1][714][1] = 3303 b[1][714][0] = 3304 c b[1][715][2] = 3305 b[1][715][1] = 3306 b[1][715][0] = 3307 c b[1][716][2] = 3308 b[1][716][1] = 3309 b[1][716][0] = 3310 c b[1][717][2] = 3311 b[1][717][1] = 3312 b[1][717][0] = 3313 c b[1][718][2] = 3314 b[1][718][1] = 3315 b[1][718][0] = 3316 c b[1][719][2] = 3317 b[1][719][1] = 3318 b[1][719][0] = 3319 c b[1][720][2] = 3320 b[1][720][1] = 3321 b[1][720][0] = 3322 c b[1][721][2] = 3323 b[1][721][1] = 3324 b[1][721][0] = 3325 c b[1][722][2] = 3326 b[1][722][1] = 3327 b[1][722][0] = 3328 c b[1][723][2] = 3329 b[1][723][1] = 3330 b[1][723][0] = 3331 c b[1][724][2] = 3332 b[1][724][1] = 3333 b[1][724][0] = 3334 c b[1][725][2] = 3335 b[1][725][1] = 3336 b[1][725][0] = 3337 c b[1][726][2] = 3338 b[1][726][1] = 3339 b[1][726][0] = 3340 c b[1][727][2] = 3341 b[1][727][1] = 3342 b[1][727][0] = 3343 c b[1][728][2] = 3344 b[1][728][1] = 3345 b[1][728][0] = 3346 c b[1][729][2] = 3347 b[1][729][1] = 3348 b[1][729][0] = 3349 c b[1][730][2] = 3350 b[1][730][1] = 3351 b[1][730][0] = 3352 c b[1][731][2] = 3353 b[1][731][1] = 3354 b[1][731][0] = 3355 c b[1][732][2] = 3356 b[1][732][1] = 3357 b[1][732][0] = 3358 c b[1][733][2] = 3359 b[1][733][1] = 3360 b[1][733][0] = 3361 c b[1][734][2] = 3362 b[1][734][1] = 3363 b[1][734][0] = 3364 c b[1][735][2] = 3365 b[1][735][1] = 3366 b[1][735][0] = 3367 c b[1][736][2] = 3368 b[1][736][1] = 3369 b[1][736][0] = 3370 c b[1][737][2] = 3371 b[1][737][1] = 3372 b[1][737][0] = 3373 c b[1][738][2] = 3374 b[1][738][1] = 3375 b[1][738][0] = 3376 c b[1][739][2] = 3377 b[1][739][1] = 3378 b[1][739][0] = 3379 c b[1][740][2] = 3380 b[1][740][1] = 3381 b[1][740][0] = 3382 c b[1][741][2] = 3383 b[1][741][1] = 3384 b[1][741][0] = 3385 c b[1][742][2] = 3386 b[1][742][1] = 3387 b[1][742][0] = 3388 c b[1][743][2] = 3389 b[1][743][1] = 3390 b[1][743][0] = 3391 c b[1][744][2] = 3392 b[1][744][1] = 3393 b[1][744][0] = 3394 c b[1][745][2] = 3395 b[1][745][1] = 3396 b[1][745][0] = 3397 c b[1][746][2] = 3398 b[1][746][1] = 3399 b[1][746][0] = 3400 c b[1][747][2] = 3401 b[1][747][1] = 3402 b[1][747][0] = 3403 c b[1][748][2] = 3404 b[1][748][1] = 3405 b[1][748][0] = 3406 c b[1][749][2] = 3407 b[1][749][1] = 3408 b[1][749][0] = 3409 c b[1][750][2] = 3410 b[1][750][1] = 3411 b[1][750][0] = 3412 c b[1][751][2] = 3413 b[1][751][1] = 3414 b[1][751][0] = 3415 c b[1][752][2] = 3416 b[1][752][1] = 3417 b[1][752][0] = 3418 c b[1][753][2] = 3419 b[1][753][1] = 3420 b[1][753][0] = 3421 c b[1][754][2] = 3422 b[1][754][1] = 3423 b[1][754][0] = 3424 c b[1][755][2] = 3425 b[1][755][1] = 3426 b[1][755][0] = 3427 c b[1][756][2] = 3428 b[1][756][1] = 3429 b[1][756][0] = 3430 c b[1][757][2] = 3431 b[1][757][1] = 3432 b[1][757][0] = 3433 c b[1][758][2] = 3434 b[1][758][1] = 3435 b[1][758][0] = 3436 c b[1][759][2] = 3437 b[1][759][1] = 3438 b[1][759][0] = 3439 c b[1][760][2] = 3440 b[1][760][1] = 3441 b[1][760][0] = 3442 c b[1][761][2] = 3443 b[1][761][1] = 3444 b[1][761][0] = 3445 c b[1][762][2] = 3446 b[1][762][1] = 3447 b[1][762][0] = 3448 c b[1][763][2] = 3449 b[1][763][1] = 3450 b[1][763][0] = 3451 c b[1][764][2] = 3452 b[1][764][1] = 3453 b[1][764][0] = 3454 c b[1][765][2] = 3455 b[1][765][1] = 3456 b[1][765][0] = 3457 c b[1][766][2] = 3458 b[1][766][1] = 3459 b[1][766][0] = 3460 c b[1][767][2] = 3461 b[1][767][1] = 3462 b[1][767][0] = 3463 c b[1][768][2] = 3464 b[1][768][1] = 3465 b[1][768][0] = 3466 c b[1][769][2] = 3467 b[1][769][1] = 3468 b[1][769][0] = 3469 c b[1][770][2] = 3470 b[1][770][1] = 3471 b[1][770][0] = 3472 c b[1][771][2] = 3473 b[1][771][1] = 3474 b[1][771][0] = 3475 c b[1][772][2] = 3476 b[1][772][1] = 3477 b[1][772][0] = 3478 c b[1][773][2] = 3479 b[1][773][1] = 3480 b[1][773][0] = 3481 c b[1][774][2] = 3482 b[1][774][1] = 3483 b[1][774][0] = 3484 c b[1][775][2] = 3485 b[1][775][1] = 3486 b[1][775][0] = 3487 c b[1][776][2] = 3488 b[1][776][1] = 3489 b[1][776][0] = 3490 c b[1][777][2] = 3491 b[1][777][1] = 3492 b[1][777][0] = 3493 c b[1][778][2] = 3494 b[1][778][1] = 3495 b[1][778][0] = 3496 c b[1][779][2] = 3497 b[1][779][1] = 3498 b[1][779][0] = 3499 c b[1][780][2] = 3500 b[1][780][1] = 3501 b[1][780][0] = 3502 c b[1][781][2] = 3503 b[1][781][1] = 3504 b[1][781][0] = 3505 c b[1][782][2] = 3506 b[1][782][1] = 3507 b[1][782][0] = 3508 c b[1][783][2] = 3509 b[1][783][1] = 3510 b[1][783][0] = 3511 c b[1][784][2] = 3512 b[1][784][1] = 3513 b[1][784][0] = 3514 c b[1][785][2] = 3515 b[1][785][1] = 3516 b[1][785][0] = 3517 c b[1][786][2] = 3518 b[1][786][1] = 3519 b[1][786][0] = 3520 c b[1][787][2] = 3521 b[1][787][1] = 3522 b[1][787][0] = 3523 c b[1][788][2] = 3524 b[1][788][1] = 3525 b[1][788][0] = 3526 c b[1][789][2] = 3527 b[1][789][1] = 3528 b[1][789][0] = 3529 c b[1][790][2] = 3530 b[1][790][1] = 3531 b[1][790][0] = 3532 c b[1][791][2] = 3533 b[1][791][1] = 3534 b[1][791][0] = 3535 c b[1][792][2] = 3536 b[1][792][1] = 3537 b[1][792][0] = 3538 c b[1][793][2] = 3539 b[1][793][1] = 3540 b[1][793][0] = 3541 c b[1][794][2] = 3542 b[1][794][1] = 3543 b[1][794][0] = 3544 c b[1][795][2] = 3545 b[1][795][1] = 3546 b[1][795][0] = 3547 c b[1][796][2] = 3548 b[1][796][1] = 3549 b[1][796][0] = 3550 c b[1][797][2] = 3551 b[1][797][1] = 3552 b[1][797][0] = 3553 c b[1][798][2] = 3554 b[1][798][1] = 3555 b[1][798][0] = 3556 c b[1][799][2] = 3557 b[1][799][1] = 3558 b[1][799][0] = 3559 c b[1][800][2] = 3560 b[1][800][1] = 3561 b[1][800][0] = 3562 c b[1][801][2] = 3563 b[1][801][1] = 3564 b[1][801][0] = 3565 c b[1][802][2] = 3566 b[1][802][1] = 3567 b[1][802][0] = 3568 c b[1][803][2] = 3569 b[1][803][1] = 3570 b[1][803][0] = 3571 c b[1][804][2] = 3572 b[1][804][1] = 3573 b[1][804][0] = 3574 c b[1][805][2] = 3575 b[1][805][1] = 3576 b[1][805][0] = 3577 c b[1][806][2] = 3578 b[1][806][1] = 3579 b[1][806][0] = 3580 c b[1][807][2] = 3581 b[1][807][1] = 3582 b[1][807][0] = 3583 c b[1][808][2] = 3584 b[1][808][1] = 3585 b[1][808][0] = 3586 c b[1][809][2] = 3587 b[1][809][1] = 3588 b[1][809][0] = 3589 c b[1][810][2] = 3590 b[1][810][1] = 3591 b[1][810][0] = 3592 c b[1][811][2] = 3593 b[1][811][1] = 3594 b[1][811][0] = 3595 c b[1][812][2] = 3596 b[1][812][1] = 3597 b[1][812][0] = 3598 c b[1][813][2] = 3599 b[1][813][1] = 3600 b[1][813][0] = 3601 c b[1][814][2] = 3602 b[1][814][1] = 3603 b[1][814][0] = 3604 c b[1][815][2] = 3605 b[1][815][1] = 3606 b[1][815][0] = 3607 c b[1][816][2] = 3608 b[1][816][1] = 3609 b[1][816][0] = 3610 c b[1][817][2] = 3611 b[1][817][1] = 3612 b[1][817][0] = 3613 c b[1][818][2] = 3614 b[1][818][1] = 3615 b[1][818][0] = 3616 c b[1][819][2] = 3617 b[1][819][1] = 3618 b[1][819][0] = 3619 c b[1][820][2] = 3620 b[1][820][1] = 3621 b[1][820][0] = 3622 c b[1][821][2] = 3623 b[1][821][1] = 3624 b[1][821][0] = 3625 c b[1][822][2] = 3626 b[1][822][1] = 3627 b[1][822][0] = 3628 c b[1][823][2] = 3629 b[1][823][1] = 3630 b[1][823][0] = 3631 c b[1][824][2] = 3632 b[1][824][1] = 3633 b[1][824][0] = 3634 c b[1][825][2] = 3635 b[1][825][1] = 3636 b[1][825][0] = 3637 c b[1][826][2] = 3638 b[1][826][1] = 3639 b[1][826][0] = 3640 c b[1][827][2] = 3641 b[1][827][1] = 3642 b[1][827][0] = 3643 c b[1][828][2] = 3644 b[1][828][1] = 3645 b[1][828][0] = 3646 c b[1][829][2] = 3647 b[1][829][1] = 3648 b[1][829][0] = 3649 c b[1][830][2] = 3650 b[1][830][1] = 3651 b[1][830][0] = 3652 c b[1][831][2] = 3653 b[1][831][1] = 3654 b[1][831][0] = 3655 c b[1][832][2] = 3656 b[1][832][1] = 3657 b[1][832][0] = 3658 c b[1][833][2] = 3659 b[1][833][1] = 3660 b[1][833][0] = 3661 c b[1][834][2] = 3662 b[1][834][1] = 3663 b[1][834][0] = 3664 c b[1][835][2] = 3665 b[1][835][1] = 3666 b[1][835][0] = 3667 c b[1][836][2] = 3668 b[1][836][1] = 3669 b[1][836][0] = 3670 c b[1][837][2] = 3671 b[1][837][1] = 3672 b[1][837][0] = 3673 c b[1][838][2] = 3674 b[1][838][1] = 3675 b[1][838][0] = 3676 c b[1][839][2] = 3677 b[1][839][1] = 3678 b[1][839][0] = 3679 c b[1][840][2] = 3680 b[1][840][1] = 3681 b[1][840][0] = 3682 c b[1][841][2] = 3683 b[1][841][1] = 3684 b[1][841][0] = 3685 c b[1][842][2] = 3686 b[1][842][1] = 3687 b[1][842][0] = 3688 c b[1][843][2] = 3689 b[1][843][1] = 3690 b[1][843][0] = 3691 c b[1][844][2] = 3692 b[1][844][1] = 3693 b[1][844][0] = 3694 c b[1][845][2] = 3695 b[1][845][1] = 3696 b[1][845][0] = 3697 c b[1][846][2] = 3698 b[1][846][1] = 3699 b[1][846][0] = 3700 c b[1][847][2] = 3701 b[1][847][1] = 3702 b[1][847][0] = 3703 c b[1][848][2] = 3704 b[1][848][1] = 3705 b[1][848][0] = 3706 c b[1][849][2] = 3707 b[1][849][1] = 3708 b[1][849][0] = 3709 c b[1][850][2] = 3710 b[1][850][1] = 3711 b[1][850][0] = 3712 c b[1][851][2] = 3713 b[1][851][1] = 3714 b[1][851][0] = 3715 c b[1][852][2] = 3716 b[1][852][1] = 3717 b[1][852][0] = 3718 c b[1][853][2] = 3719 b[1][853][1] = 3720 b[1][853][0] = 3721 c b[1][854][2] = 3722 b[1][854][1] = 3723 b[1][854][0] = 3724 c b[1][855][2] = 3725 b[1][855][1] = 3726 b[1][855][0] = 3727 c b[1][856][2] = 3728 b[1][856][1] = 3729 b[1][856][0] = 3730 c b[1][857][2] = 3731 b[1][857][1] = 3732 b[1][857][0] = 3733 c b[1][858][2] = 3734 b[1][858][1] = 3735 b[1][858][0] = 3736 c b[1][859][2] = 3737 b[1][859][1] = 3738 b[1][859][0] = 3739 c b[1][860][2] = 3740 b[1][860][1] = 3741 b[1][860][0] = 3742 c b[1][861][2] = 3743 b[1][861][1] = 3744 b[1][861][0] = 3745 c b[1][862][2] = 3746 b[1][862][1] = 3747 b[1][862][0] = 3748 c b[1][863][2] = 3749 b[1][863][1] = 3750 b[1][863][0] = 3751 c b[1][864][2] = 3752 b[1][864][1] = 3753 b[1][864][0] = 3754 c b[1][865][2] = 3755 b[1][865][1] = 3756 b[1][865][0] = 3757 c b[1][866][2] = 3758 b[1][866][1] = 3759 b[1][866][0] = 3760 c b[1][867][2] = 3761 b[1][867][1] = 3762 b[1][867][0] = 3763 c b[1][868][2] = 3764 b[1][868][1] = 3765 b[1][868][0] = 3766 c b[1][869][2] = 3767 b[1][869][1] = 3768 b[1][869][0] = 3769 c b[1][870][2] = 3770 b[1][870][1] = 3771 b[1][870][0] = 3772 c b[1][871][2] = 3773 b[1][871][1] = 3774 b[1][871][0] = 3775 c b[1][872][2] = 3776 b[1][872][1] = 3777 b[1][872][0] = 3778 c b[1][873][2] = 3779 b[1][873][1] = 3780 b[1][873][0] = 3781 c b[1][874][2] = 3782 b[1][874][1] = 3783 b[1][874][0] = 3784 c b[1][875][2] = 3785 b[1][875][1] = 3786 b[1][875][0] = 3787 c b[1][876][2] = 3788 b[1][876][1] = 3789 b[1][876][0] = 3790 c b[1][877][2] = 3791 b[1][877][1] = 3792 b[1][877][0] = 3793 c b[1][878][2] = 3794 b[1][878][1] = 3795 b[1][878][0] = 3796 c b[1][879][2] = 3797 b[1][879][1] = 3798 b[1][879][0] = 3799 c b[1][880][2] = 3800 b[1][880][1] = 3801 b[1][880][0] = 3802 c b[1][881][2] = 3803 b[1][881][1] = 3804 b[1][881][0] = 3805 c b[1][882][2] = 3806 b[1][882][1] = 3807 b[1][882][0] = 3808 c b[1][883][2] = 3809 b[1][883][1] = 3810 b[1][883][0] = 3811 c b[1][884][2] = 3812 b[1][884][1] = 3813 b[1][884][0] = 3814 c b[1][885][2] = 3815 b[1][885][1] = 3816 b[1][885][0] = 3817 c b[1][886][2] = 3818 b[1][886][1] = 3819 b[1][886][0] = 3820 c b[1][887][2] = 3821 b[1][887][1] = 3822 b[1][887][0] = 3823 c b[1][888][2] = 3824 b[1][888][1] = 3825 b[1][888][0] = 3826 c b[1][889][2] = 3827 b[1][889][1] = 3828 b[1][889][0] = 3829 c b[1][890][2] = 3830 b[1][890][1] = 3831 b[1][890][0] = 3832 c b[1][891][2] = 3833 b[1][891][1] = 3834 b[1][891][0] = 3835 c b[1][892][2] = 3836 b[1][892][1] = 3837 b[1][892][0] = 3838 c b[1][893][2] = 3839 b[1][893][1] = 3840 b[1][893][0] = 3841 c b[1][894][2] = 3842 b[1][894][1] = 3843 b[1][894][0] = 3844 c b[1][895][2] = 3845 b[1][895][1] = 3846 b[1][895][0] = 3847 c b[1][896][2] = 3848 b[1][896][1] = 3849 b[1][896][0] = 3850 c b[1][897][2] = 3851 b[1][897][1] = 3852 b[1][897][0] = 3853 c b[1][898][2] = 3854 b[1][898][1] = 3855 b[1][898][0] = 3856 c b[1][899][2] = 3857 b[1][899][1] = 3858 b[1][899][0] = 3859 c b[1][900][2] = 3860 b[1][900][1] = 3861 b[1][900][0] = 3862 c b[1][901][2] = 3863 b[1][901][1] = 3864 b[1][901][0] = 3865 c b[1][902][2] = 3866 b[1][902][1] = 3867 b[1][902][0] = 3868 c b[1][903][2] = 3869 b[1][903][1] = 3870 b[1][903][0] = 3871 c b[1][904][2] = 3872 b[1][904][1] = 3873 b[1][904][0] = 3874 c b[1][905][2] = 3875 b[1][905][1] = 3876 b[1][905][0] = 3877 c b[1][906][2] = 3878 b[1][906][1] = 3879 b[1][906][0] = 3880 c b[1][907][2] = 3881 b[1][907][1] = 3882 b[1][907][0] = 3883 c b[1][908][2] = 3884 b[1][908][1] = 3885 b[1][908][0] = 3886 c b[1][909][2] = 3887 b[1][909][1] = 3888 b[1][909][0] = 3889 c b[1][910][2] = 3890 b[1][910][1] = 3891 b[1][910][0] = 3892 c b[1][911][2] = 3893 b[1][911][1] = 3894 b[1][911][0] = 3895 c b[1][912][2] = 3896 b[1][912][1] = 3897 b[1][912][0] = 3898 c b[1][913][2] = 3899 b[1][913][1] = 3900 b[1][913][0] = 3901 c b[1][914][2] = 3902 b[1][914][1] = 3903 b[1][914][0] = 3904 c b[1][915][2] = 3905 b[1][915][1] = 3906 b[1][915][0] = 3907 c b[1][916][2] = 3908 b[1][916][1] = 3909 b[1][916][0] = 3910 c b[1][917][2] = 3911 b[1][917][1] = 3912 b[1][917][0] = 3913 c b[1][918][2] = 3914 b[1][918][1] = 3915 b[1][918][0] = 3916 c b[1][919][2] = 3917 b[1][919][1] = 3918 b[1][919][0] = 3919 c b[1][920][2] = 3920 b[1][920][1] = 3921 b[1][920][0] = 3922 c b[1][921][2] = 3923 b[1][921][1] = 3924 b[1][921][0] = 3925 c b[1][922][2] = 3926 b[1][922][1] = 3927 b[1][922][0] = 3928 c b[1][923][2] = 3929 b[1][923][1] = 3930 b[1][923][0] = 3931 c b[1][924][2] = 3932 b[1][924][1] = 3933 b[1][924][0] = 3934 c b[1][925][2] = 3935 b[1][925][1] = 3936 b[1][925][0] = 3937 c b[1][926][2] = 3938 b[1][926][1] = 3939 b[1][926][0] = 3940 c b[1][927][2] = 3941 b[1][927][1] = 3942 b[1][927][0] = 3943 c b[1][928][2] = 3944 b[1][928][1] = 3945 b[1][928][0] = 3946 c b[1][929][2] = 3947 b[1][929][1] = 3948 b[1][929][0] = 3949 c b[1][930][2] = 3950 b[1][930][1] = 3951 b[1][930][0] = 3952 c b[1][931][2] = 3953 b[1][931][1] = 3954 b[1][931][0] = 3955 c b[1][932][2] = 3956 b[1][932][1] = 3957 b[1][932][0] = 3958 c b[1][933][2] = 3959 b[1][933][1] = 3960 b[1][933][0] = 3961 c b[1][934][2] = 3962 b[1][934][1] = 3963 b[1][934][0] = 3964 c b[1][935][2] = 3965 b[1][935][1] = 3966 b[1][935][0] = 3967 c b[1][936][2] = 3968 b[1][936][1] = 3969 b[1][936][0] = 3970 c b[1][937][2] = 3971 b[1][937][1] = 3972 b[1][937][0] = 3973 c b[1][938][2] = 3974 b[1][938][1] = 3975 b[1][938][0] = 3976 c b[1][939][2] = 3977 b[1][939][1] = 3978 b[1][939][0] = 3979 c b[1][940][2] = 3980 b[1][940][1] = 3981 b[1][940][0] = 3982 c b[1][941][2] = 3983 b[1][941][1] = 3984 b[1][941][0] = 3985 c b[1][942][2] = 3986 b[1][942][1] = 3987 b[1][942][0] = 3988 c b[1][943][2] = 3989 b[1][943][1] = 3990 b[1][943][0] = 3991 c b[1][944][2] = 3992 b[1][944][1] = 3993 b[1][944][0] = 3994 c b[1][945][2] = 3995 b[1][945][1] = 3996 b[1][945][0] = 3997 c b[1][946][2] = 3998 b[1][946][1] = 3999 b[1][946][0] = 4000 c b[1][947][2] = 4001 b[1][947][1] = 4002 b[1][947][0] = 4003 c b[1][948][2] = 4004 b[1][948][1] = 4005 b[1][948][0] = 4006 c b[1][949][2] = 4007 b[1][949][1] = 4008 b[1][949][0] = 4009 c b[1][950][2] = 4010 b[1][950][1] = 4011 b[1][950][0] = 4012 c b[1][951][2] = 4013 b[1][951][1] = 4014 b[1][951][0] = 4015 c b[1][952][2] = 4016 b[1][952][1] = 4017 b[1][952][0] = 4018 c b[1][953][2] = 4019 b[1][953][1] = 4020 b[1][953][0] = 4021 c b[1][954][2] = 4022 b[1][954][1] = 4023 b[1][954][0] = 4024 c b[1][955][2] = 4025 b[1][955][1] = 4026 b[1][955][0] = 4027 c b[1][956][2] = 4028 b[1][956][1] = 4029 b[1][956][0] = 4030 c b[1][957][2] = 4031 b[1][957][1] = 4032 b[1][957][0] = 4033 c b[1][958][2] = 4034 b[1][958][1] = 4035 b[1][958][0] = 4036 c b[1][959][2] = 4037 b[1][959][1] = 4038 b[1][959][0] = 4039 c b[1][960][2] = 4040 b[1][960][1] = 4041 b[1][960][0] = 4042 c b[1][961][2] = 4043 b[1][961][1] = 4044 b[1][961][0] = 4045 c b[1][962][2] = 4046 b[1][962][1] = 4047 b[1][962][0] = 4048 c b[1][963][2] = 4049 b[1][963][1] = 4050 b[1][963][0] = 4051 c b[1][964][2] = 4052 b[1][964][1] = 4053 b[1][964][0] = 4054 c b[1][965][2] = 4055 b[1][965][1] = 4056 b[1][965][0] = 4057 c b[1][966][2] = 4058 b[1][966][1] = 4059 b[1][966][0] = 4060 c b[1][967][2] = 4061 b[1][967][1] = 4062 b[1][967][0] = 4063 c b[1][968][2] = 4064 b[1][968][1] = 4065 b[1][968][0] = 4066 c b[1][969][2] = 4067 b[1][969][1] = 4068 b[1][969][0] = 4069 c b[1][970][2] = 4070 b[1][970][1] = 4071 b[1][970][0] = 4072 c b[1][971][2] = 4073 b[1][971][1] = 4074 b[1][971][0] = 4075 c b[1][972][2] = 4076 b[1][972][1] = 4077 b[1][972][0] = 4078 c b[1][973][2] = 4079 b[1][973][1] = 4080 b[1][973][0] = 4081 c b[1][974][2] = 4082 b[1][974][1] = 4083 b[1][974][0] = 4084 c b[1][975][2] = 4085 b[1][975][1] = 4086 b[1][975][0] = 4087 c b[1][976][2] = 4088 b[1][976][1] = 4089 b[1][976][0] = 4090 c b[1][977][2] = 4091 b[1][977][1] = 4092 b[1][977][0] = 4093 c b[1][978][2] = 4094 b[1][978][1] = 4095 b[1][978][0] = 4096 c b[1][979][2] = 4097 b[1][979][1] = 4098 b[1][979][0] = 4099 c b[1][980][2] = 4100 b[1][980][1] = 4101 b[1][980][0] = 4102 c b[1][981][2] = 4103 b[1][981][1] = 4104 b[1][981][0] = 4105 c b[1][982][2] = 4106 b[1][982][1] = 4107 b[1][982][0] = 4108 c b[1][983][2] = 4109 b[1][983][1] = 4110 b[1][983][0] = 4111 c b[1][984][2] = 4112 b[1][984][1] = 4113 b[1][984][0] = 4114 c b[1][985][2] = 4115 b[1][985][1] = 4116 b[1][985][0] = 4117 c b[1][986][2] = 4118 b[1][986][1] = 4119 b[1][986][0] = 4120 c b[1][987][2] = 4121 b[1][987][1] = 4122 b[1][987][0] = 4123 c b[1][988][2] = 4124 b[1][988][1] = 4125 b[1][988][0] = 4126 c b[1][989][2] = 4127 b[1][989][1] = 4128 b[1][989][0] = 4129 c b[1][990][2] = 4130 b[1][990][1] = 4131 b[1][990][0] = 4132 c b[1][991][2] = 4133 b[1][991][1] = 4134 b[1][991][0] = 4135 c b[1][992][2] = 4136 b[1][992][1] = 4137 b[1][992][0] = 4138 c b[1][993][2] = 4139 b[1][993][1] = 4140 b[1][993][0] = 4141 c b[1][994][2] = 4142 b[1][994][1] = 4143 b[1][994][0] = 4144 c b[1][995][2] = 4145 b[1][995][1] = 4146 b[1][995][0] = 4147 c b[1][996][2] = 4148 b[1][996][1] = 4149 b[1][996][0] = 4150 c b[1][997][2] = 4151 b[1][997][1] = 4152 b[1][997][0] = 4153 c b[1][998][2] = 4154 b[1][998][1] = 4155 b[1][998][0] = 4156 c b[1][999][2] = 4157 b[1][999][1] = 4158 b[1][999][0] = 4159 c b[1][1000][2] = 4160 b[1][1000][1] = 4161 b[1][1000][0] = 4162 c b[1][1001][2] = 4163 b[1][1001][1] = 4164 b[1][1001][0] = 4165 c b[1][1002][2] = 4166 b[1][1002][1] = 4167 b[1][1002][0] = 4168 c b[1][1003][2] = 4169 b[1][1003][1] = 4170 b[1][1003][0] = 4171 c b[1][1004][2] = 4172 b[1][1004][1] = 4173 b[1][1004][0] = 4174 c b[1][1005][2] = 4175 b[1][1005][1] = 4176 b[1][1005][0] = 4177 c b[1][1006][2] = 4178 b[1][1006][1] = 4179 b[1][1006][0] = 4180 c b[1][1007][2] = 4181 b[1][1007][1] = 4182 b[1][1007][0] = 4183 c b[1][1008][2] = 4184 b[1][1008][1] = 4185 b[1][1008][0] = 4186 c b[1][1009][2] = 4187 b[1][1009][1] = 4188 b[1][1009][0] = 4189 c b[1][1010][2] = 4190 b[1][1010][1] = 4191 b[1][1010][0] = 4192 c b[1][1011][2] = 4193 b[1][1011][1] = 4194 b[1][1011][0] = 4195 c b[1][1012][2] = 4196 b[1][1012][1] = 4197 b[1][1012][0] = 4198 c b[1][1013][2] = 4199 b[1][1013][1] = 4200 b[1][1013][0] = 4201 c b[1][1014][2] = 4202 b[1][1014][1] = 4203 b[1][1014][0] = 4204 c b[1][1015][2] = 4205 b[1][1015][1] = 4206 b[1][1015][0] = 4207 c b[1][1016][2] = 4208 b[1][1016][1] = 4209 b[1][1016][0] = 4210 c b[1][1017][2] = 4211 b[1][1017][1] = 4212 b[1][1017][0] = 4213 c b[1][1018][2] = 4214 b[1][1018][1] = 4215 b[1][1018][0] = 4216 c b[1][1019][2] = 4217 b[1][1019][1] = 4218 b[1][1019][0] = 4219 c b[1][1020][2] = 4220 b[1][1020][1] = 4221 b[1][1020][0] = 4222 c b[1][1021][2] = 4223 b[1][1021][1] = 4224 b[1][1021][0] = 4225 c b[1][1022][2] = 4226 b[1][1022][1] = 4227 b[1][1022][0] = 4228 c b[1][1023][2] = 4229 b[1][1023][1] = 4230 b[1][1023][0] = 4231 c b[1][1024][2] = 4232 b[1][1024][1] = 4233 b[1][1024][0] = 4234 c b[1][1025][2] = 4235 b[1][1025][1] = 4236 b[1][1025][0] = 4237 c b[1][1026][2] = 4238 b[1][1026][1] = 4239 b[1][1026][0] = 4240 c b[1][1027][2] = 4241 b[1][1027][1] = 4242 b[1][1027][0] = 4243 c b[1][1028][2] = 4244 b[1][1028][1] = 4245 b[1][1028][0] = 4246 c b[1][1029][2] = 4247 b[1][1029][1] = 4248 b[1][1029][0] = 4249 c b[1][1030][2] = 4250 b[1][1030][1] = 4251 b[1][1030][0] = 4252 c b[1][1031][2] = 4253 b[1][1031][1] = 4254 b[1][1031][0] = 4255 c b[1][1032][2] = 4256 b[1][1032][1] = 4257 b[1][1032][0] = 4258 c b[1][1033][2] = 4259 b[1][1033][1] = 4260 b[1][1033][0] = 4261 c b[1][1034][2] = 4262 b[1][1034][1] = 4263 b[1][1034][0] = 4264 c b[1][1035][2] = 4265 b[1][1035][1] = 4266 b[1][1035][0] = 4267 c b[1][1036][2] = 4268 b[1][1036][1] = 4269 b[1][1036][0] = 4270 c b[1][1037][2] = 4271 b[1][1037][1] = 4272 b[1][1037][0] = 4273 c b[1][1038][2] = 4274 b[1][1038][1] = 4275 b[1][1038][0] = 4276 c b[1][1039][2] = 4277 b[1][1039][1] = 4278 b[1][1039][0] = 4279 c b[1][1040][2] = 4280 b[1][1040][1] = 4281 b[1][1040][0] = 4282 c b[1][1041][2] = 4283 b[1][1041][1] = 4284 b[1][1041][0] = 4285 c b[1][1042][2] = 4286 b[1][1042][1] = 4287 b[1][1042][0] = 4288 c b[1][1043][2] = 4289 b[1][1043][1] = 4290 b[1][1043][0] = 4291 c b[1][1044][2] = 4292 b[1][1044][1] = 4293 b[1][1044][0] = 4294 c b[1][1045][2] = 4295 b[1][1045][1] = 4296 b[1][1045][0] = 4297 c b[1][1046][2] = 4298 b[1][1046][1] = 4299 b[1][1046][0] = 4300 c b[1][1047][2] = 4301 b[1][1047][1] = 4302 b[1][1047][0] = 4303 c b[1][1048][2] = 4304 b[1][1048][1] = 4305 b[1][1048][0] = 4306 c b[1][1049][2] = 4307 b[1][1049][1] = 4308 b[1][1049][0] = 4309 c b[1][1050][2] = 4310 b[1][1050][1] = 4311 b[1][1050][0] = 4312 c b[1][1051][2] = 4313 b[1][1051][1] = 4314 b[1][1051][0] = 4315 c b[1][1052][2] = 4316 b[1][1052][1] = 4317 b[1][1052][0] = 4318 c b[1][1053][2] = 4319 b[1][1053][1] = 4320 b[1][1053][0] = 4321 c b[1][1054][2] = 4322 b[1][1054][1] = 4323 b[1][1054][0] = 4324 c b[1][1055][2] = 4325 b[1][1055][1] = 4326 b[1][1055][0] = 4327 c b[1][1056][2] = 4328 b[1][1056][1] = 4329 b[1][1056][0] = 4330 c b[1][1057][2] = 4331 b[1][1057][1] = 4332 b[1][1057][0] = 4333 c b[1][1058][2] = 4334 b[1][1058][1] = 4335 b[1][1058][0] = 4336 c b[1][1059][2] = 4337 b[1][1059][1] = 4338 b[1][1059][0] = 4339 c b[1][1060][2] = 4340 b[1][1060][1] = 4341 b[1][1060][0] = 4342 c b[1][1061][2] = 4343 b[1][1061][1] = 4344 b[1][1061][0] = 4345 c b[1][1062][2] = 4346 b[1][1062][1] = 4347 b[1][1062][0] = 4348 c b[1][1063][2] = 4349 b[1][1063][1] = 4350 b[1][1063][0] = 4351 c b[1][1064][2] = 4352 b[1][1064][1] = 4353 b[1][1064][0] = 4354 c b[1][1065][2] = 4355 b[1][1065][1] = 4356 b[1][1065][0] = 4357 c b[1][1066][2] = 4358 b[1][1066][1] = 4359 b[1][1066][0] = 4360 c b[1][1067][2] = 4361 b[1][1067][1] = 4362 b[1][1067][0] = 4363 c b[1][1068][2] = 4364 b[1][1068][1] = 4365 b[1][1068][0] = 4366 c b[1][1069][2] = 4367 b[1][1069][1] = 4368 b[1][1069][0] = 4369 c b[1][1070][2] = 4370 b[1][1070][1] = 4371 b[1][1070][0] = 4372 c b[1][1071][2] = 4373 b[1][1071][1] = 4374 b[1][1071][0] = 4375 c b[1][1072][2] = 4376 b[1][1072][1] = 4377 b[1][1072][0] = 4378 c b[1][1073][2] = 4379 b[1][1073][1] = 4380 b[1][1073][0] = 4381 c b[1][1074][2] = 4382 b[1][1074][1] = 4383 b[1][1074][0] = 4384 c b[1][1075][2] = 4385 b[1][1075][1] = 4386 b[1][1075][0] = 4387 c b[1][1076][2] = 4388 b[1][1076][1] = 4389 b[1][1076][0] = 4390 c b[1][1077][2] = 4391 b[1][1077][1] = 4392 b[1][1077][0] = 4393 c b[1][1078][2] = 4394 b[1][1078][1] = 4395 b[1][1078][0] = 4396 c b[1][1079][2] = 4397 b[1][1079][1] = 4398 b[1][1079][0] = 4399 c b[1][1080][2] = 4400 b[1][1080][1] = 4401 b[1][1080][0] = 4402 c b[1][1081][2] = 4403 b[1][1081][1] = 4404 b[1][1081][0] = 4405 c b[1][1082][2] = 4406 b[1][1082][1] = 4407 b[1][1082][0] = 4408 c b[1][1083][2] = 4409 b[1][1083][1] = 4410 b[1][1083][0] = 4411 c b[1][1084][2] = 4412 b[1][1084][1] = 4413 b[1][1084][0] = 4414 c b[1][1085][2] = 4415 b[1][1085][1] = 4416 b[1][1085][0] = 4417 c b[1][1086][2] = 4418 b[1][1086][1] = 4419 b[1][1086][0] = 4420 c b[1][1087][2] = 4421 b[1][1087][1] = 4422 b[1][1087][0] = 4423 c b[1][1088][2] = 4424 b[1][1088][1] = 4425 b[1][1088][0] = 4426 c b[1][1089][2] = 4427 b[1][1089][1] = 4428 b[1][1089][0] = 4429 c b[1][1090][2] = 4430 b[1][1090][1] = 4431 b[1][1090][0] = 4432 c b[1][1091][2] = 4433 b[1][1091][1] = 4434 b[1][1091][0] = 4435 c b[1][1092][2] = 4436 b[1][1092][1] = 4437 b[1][1092][0] = 4438 c b[1][1093][2] = 4439 b[1][1093][1] = 4440 b[1][1093][0] = 4441 c b[1][1094][2] = 4442 b[1][1094][1] = 4443 b[1][1094][0] = 4444 c b[1][1095][2] = 4445 b[1][1095][1] = 4446 b[1][1095][0] = 4447 c b[1][1096][2] = 4448 b[1][1096][1] = 4449 b[1][1096][0] = 4450 c b[1][1097][2] = 4451 b[1][1097][1] = 4452 b[1][1097][0] = 4453 c b[1][1098][2] = 4454 b[1][1098][1] = 4455 b[1][1098][0] = 4456 c b[1][1099][2] = 4457 b[1][1099][1] = 4458 b[1][1099][0] = 4459 c b[1][1100][2] = 4460 b[1][1100][1] = 4461 b[1][1100][0] = 4462 c b[1][1101][2] = 4463 b[1][1101][1] = 4464 b[1][1101][0] = 4465 c b[1][1102][2] = 4466 b[1][1102][1] = 4467 b[1][1102][0] = 4468 c b[1][1103][2] = 4469 b[1][1103][1] = 4470 b[1][1103][0] = 4471 c b[1][1104][2] = 4472 b[1][1104][1] = 4473 b[1][1104][0] = 4474 c b[1][1105][2] = 4475 b[1][1105][1] = 4476 b[1][1105][0] = 4477 c b[1][1106][2] = 4478 b[1][1106][1] = 4479 b[1][1106][0] = 4480 c b[1][1107][2] = 4481 b[1][1107][1] = 4482 b[1][1107][0] = 4483 c b[1][1108][2] = 4484 b[1][1108][1] = 4485 b[1][1108][0] = 4486 c b[1][1109][2] = 4487 b[1][1109][1] = 4488 b[1][1109][0] = 4489 c b[1][1110][2] = 4490 b[1][1110][1] = 4491 b[1][1110][0] = 4492 c b[1][1111][2] = 4493 b[1][1111][1] = 4494 b[1][1111][0] = 4495 c b[1][1112][2] = 4496 b[1][1112][1] = 4497 b[1][1112][0] = 4498 c b[1][1113][2] = 4499 b[1][1113][1] = 4500 b[1][1113][0] = 4501 c b[1][1114][2] = 4502 b[1][1114][1] = 4503 b[1][1114][0] = 4504 c b[1][1115][2] = 4505 b[1][1115][1] = 4506 b[1][1115][0] = 4507 c b[1][1116][2] = 4508 b[1][1116][1] = 4509 b[1][1116][0] = 4510 c b[1][1117][2] = 4511 b[1][1117][1] = 4512 b[1][1117][0] = 4513 c b[1][1118][2] = 4514 b[1][1118][1] = 4515 b[1][1118][0] = 4516 c b[1][1119][2] = 4517 b[1][1119][1] = 4518 b[1][1119][0] = 4519 c b[1][1120][2] = 4520 b[1][1120][1] = 4521 b[1][1120][0] = 4522 c b[1][1121][2] = 4523 b[1][1121][1] = 4524 b[1][1121][0] = 4525 c b[1][1122][2] = 4526 b[1][1122][1] = 4527 b[1][1122][0] = 4528 c b[1][1123][2] = 4529 b[1][1123][1] = 4530 b[1][1123][0] = 4531 c b[1][1124][2] = 4532 b[1][1124][1] = 4533 b[1][1124][0] = 4534 c b[1][1125][2] = 4535 b[1][1125][1] = 4536 b[1][1125][0] = 4537 c b[1][1126][2] = 4538 b[1][1126][1] = 4539 b[1][1126][0] = 4540 c b[1][1127][2] = 4541 b[1][1127][1] = 4542 b[1][1127][0] = 4543 c b[1][1128][2] = 4544 b[1][1128][1] = 4545 b[1][1128][0] = 4546 c b[1][1129][2] = 4547 b[1][1129][1] = 4548 b[1][1129][0] = 4549 c b[1][1130][2] = 4550 b[1][1130][1] = 4551 b[1][1130][0] = 4552 c b[1][1131][2] = 4553 b[1][1131][1] = 4554 b[1][1131][0] = 4555 c b[1][1132][2] = 4556 b[1][1132][1] = 4557 b[1][1132][0] = 4558 c b[1][1133][2] = 4559 b[1][1133][1] = 4560 b[1][1133][0] = 4561 c b[1][1134][2] = 4562 b[1][1134][1] = 4563 b[1][1134][0] = 4564 c b[1][1135][2] = 4565 b[1][1135][1] = 4566 b[1][1135][0] = 4567 c b[1][1136][2] = 4568 b[1][1136][1] = 4569 b[1][1136][0] = 4570 c b[1][1137][2] = 4571 b[1][1137][1] = 4572 b[1][1137][0] = 4573 c b[1][1138][2] = 4574 b[1][1138][1] = 4575 b[1][1138][0] = 4576 c b[1][1139][2] = 4577 b[1][1139][1] = 4578 b[1][1139][0] = 4579 c b[1][1140][2] = 4580 b[1][1140][1] = 4581 b[1][1140][0] = 4582 c b[1][1141][2] = 4583 b[1][1141][1] = 4584 b[1][1141][0] = 4585 c b[1][1142][2] = 4586 b[1][1142][1] = 4587 b[1][1142][0] = 4588 c b[1][1143][2] = 4589 b[1][1143][1] = 4590 b[1][1143][0] = 4591 c b[1][1144][2] = 4592 b[1][1144][1] = 4593 b[1][1144][0] = 4594 c b[1][1145][2] = 4595 b[1][1145][1] = 4596 b[1][1145][0] = 4597 c b[1][1146][2] = 4598 b[1][1146][1] = 4599 b[1][1146][0] = 4600 c b[1][1147][2] = 4601 b[1][1147][1] = 4602 b[1][1147][0] = 4603 c b[1][1148][2] = 4604 b[1][1148][1] = 4605 b[1][1148][0] = 4606 c b[1][1149][2] = 4607 b[1][1149][1] = 4608 b[1][1149][0] = 4609 c b[1][1150][2] = 4610 b[1][1150][1] = 4611 b[1][1150][0] = 4612 c b[1][1151][2] = 4613 b[1][1151][1] = 4614 b[1][1151][0] = 4615 c b[1][1152][2] = 4616 b[1][1152][1] = 4617 b[1][1152][0] = 4618 c b[1][1153][2] = 4619 b[1][1153][1] = 4620 b[1][1153][0] = 4621 c b[1][1154][2] = 4622 b[1][1154][1] = 4623 b[1][1154][0] = 4624 c b[1][1155][2] = 4625 b[1][1155][1] = 4626 b[1][1155][0] = 4627 c b[1][1156][2] = 4628 b[1][1156][1] = 4629 b[1][1156][0] = 4630 c b[1][1157][2] = 4631 b[1][1157][1] = 4632 b[1][1157][0] = 4633 c b[1][1158][2] = 4634 b[1][1158][1] = 4635 b[1][1158][0] = 4636 c b[1][1159][2] = 4637 b[1][1159][1] = 4638 b[1][1159][0] = 4639 c b[1][1160][2] = 4640 b[1][1160][1] = 4641 b[1][1160][0] = 4642 c b[1][1161][2] = 4643 b[1][1161][1] = 4644 b[1][1161][0] = 4645 c b[1][1162][2] = 4646 b[1][1162][1] = 4647 b[1][1162][0] = 4648 c b[2][1][2] = 4649 b[2][1][1] = 4650 b[2][1][0] = 4651 c b[2][2][2] = 4652 b[2][2][1] = 4653 b[2][2][0] = 4654 c b[2][3][2] = 4655 b[2][3][1] = 4656 b[2][3][0] = 4657 c b[2][4][2] = 4658 b[2][4][1] = 4659 b[2][4][0] = 4660 c b[2][5][2] = 4661 b[2][5][1] = 4662 b[2][5][0] = 4663 c b[2][6][2] = 4664 b[2][6][1] = 4665 b[2][6][0] = 4666 c b[2][7][2] = 4667 b[2][7][1] = 4668 b[2][7][0] = 4669 c b[2][8][2] = 4670 b[2][8][1] = 4671 b[2][8][0] = 4672 c b[2][9][2] = 4673 b[2][9][1] = 4674 b[2][9][0] = 4675 c b[2][10][2] = 4676 b[2][10][1] = 4677 b[2][10][0] = 4678 c b[2][11][2] = 4679 b[2][11][1] = 4680 b[2][11][0] = 4681 c b[2][12][2] = 4682 b[2][12][1] = 4683 b[2][12][0] = 4684 c b[2][13][2] = 4685 b[2][13][1] = 4686 b[2][13][0] = 4687 c b[2][14][2] = 4688 b[2][14][1] = 4689 b[2][14][0] = 4690 c b[2][15][2] = 4691 b[2][15][1] = 4692 b[2][15][0] = 4693 c b[2][16][2] = 4694 b[2][16][1] = 4695 b[2][16][0] = 4696 c b[2][17][2] = 4697 b[2][17][1] = 4698 b[2][17][0] = 4699 c b[2][18][2] = 4700 b[2][18][1] = 4701 b[2][18][0] = 4702 c b[2][19][2] = 4703 b[2][19][1] = 4704 b[2][19][0] = 4705 c b[2][20][2] = 4706 b[2][20][1] = 4707 b[2][20][0] = 4708 c b[2][21][2] = 4709 b[2][21][1] = 4710 b[2][21][0] = 4711 c b[2][22][2] = 4712 b[2][22][1] = 4713 b[2][22][0] = 4714 c b[2][23][2] = 4715 b[2][23][1] = 4716 b[2][23][0] = 4717 c b[2][24][2] = 4718 b[2][24][1] = 4719 b[2][24][0] = 4720 c b[2][25][2] = 4721 b[2][25][1] = 4722 b[2][25][0] = 4723 c b[2][26][2] = 4724 b[2][26][1] = 4725 b[2][26][0] = 4726 c b[2][27][2] = 4727 b[2][27][1] = 4728 b[2][27][0] = 4729 c b[2][28][2] = 4730 b[2][28][1] = 4731 b[2][28][0] = 4732 c b[2][29][2] = 4733 b[2][29][1] = 4734 b[2][29][0] = 4735 c b[2][30][2] = 4736 b[2][30][1] = 4737 b[2][30][0] = 4738 c b[2][31][2] = 4739 b[2][31][1] = 4740 b[2][31][0] = 4741 c b[2][32][2] = 4742 b[2][32][1] = 4743 b[2][32][0] = 4744 c b[2][33][2] = 4745 b[2][33][1] = 4746 b[2][33][0] = 4747 c b[2][34][2] = 4748 b[2][34][1] = 4749 b[2][34][0] = 4750 c b[2][35][2] = 4751 b[2][35][1] = 4752 b[2][35][0] = 4753 c b[2][36][2] = 4754 b[2][36][1] = 4755 b[2][36][0] = 4756 c b[2][37][2] = 4757 b[2][37][1] = 4758 b[2][37][0] = 4759 c b[2][38][2] = 4760 b[2][38][1] = 4761 b[2][38][0] = 4762 c b[2][39][2] = 4763 b[2][39][1] = 4764 b[2][39][0] = 4765 c b[2][40][2] = 4766 b[2][40][1] = 4767 b[2][40][0] = 4768 c b[2][41][2] = 4769 b[2][41][1] = 4770 b[2][41][0] = 4771 c b[2][42][2] = 4772 b[2][42][1] = 4773 b[2][42][0] = 4774 c b[2][43][2] = 4775 b[2][43][1] = 4776 b[2][43][0] = 4777 c b[2][44][2] = 4778 b[2][44][1] = 4779 b[2][44][0] = 4780 c b[2][45][2] = 4781 b[2][45][1] = 4782 b[2][45][0] = 4783 c b[2][46][2] = 4784 b[2][46][1] = 4785 b[2][46][0] = 4786 c b[2][47][2] = 4787 b[2][47][1] = 4788 b[2][47][0] = 4789 c b[2][48][2] = 4790 b[2][48][1] = 4791 b[2][48][0] = 4792 c b[2][49][2] = 4793 b[2][49][1] = 4794 b[2][49][0] = 4795 c b[2][50][2] = 4796 b[2][50][1] = 4797 b[2][50][0] = 4798 c b[2][51][2] = 4799 b[2][51][1] = 4800 b[2][51][0] = 4801 c b[2][52][2] = 4802 b[2][52][1] = 4803 b[2][52][0] = 4804 c b[2][53][2] = 4805 b[2][53][1] = 4806 b[2][53][0] = 4807 c b[2][54][2] = 4808 b[2][54][1] = 4809 b[2][54][0] = 4810 c b[2][55][2] = 4811 b[2][55][1] = 4812 b[2][55][0] = 4813 c b[2][56][2] = 4814 b[2][56][1] = 4815 b[2][56][0] = 4816 c b[2][57][2] = 4817 b[2][57][1] = 4818 b[2][57][0] = 4819 c b[2][58][2] = 4820 b[2][58][1] = 4821 b[2][58][0] = 4822 c b[2][59][2] = 4823 b[2][59][1] = 4824 b[2][59][0] = 4825 c b[2][60][2] = 4826 b[2][60][1] = 4827 b[2][60][0] = 4828 c b[2][61][2] = 4829 b[2][61][1] = 4830 b[2][61][0] = 4831 c b[2][62][2] = 4832 b[2][62][1] = 4833 b[2][62][0] = 4834 c b[2][63][2] = 4835 b[2][63][1] = 4836 b[2][63][0] = 4837 c b[2][64][2] = 4838 b[2][64][1] = 4839 b[2][64][0] = 4840 c b[2][65][2] = 4841 b[2][65][1] = 4842 b[2][65][0] = 4843 c b[2][66][2] = 4844 b[2][66][1] = 4845 b[2][66][0] = 4846 c b[2][67][2] = 4847 b[2][67][1] = 4848 b[2][67][0] = 4849 c b[2][68][2] = 4850 b[2][68][1] = 4851 b[2][68][0] = 4852 c b[2][69][2] = 4853 b[2][69][1] = 4854 b[2][69][0] = 4855 c b[2][70][2] = 4856 b[2][70][1] = 4857 b[2][70][0] = 4858 c b[2][71][2] = 4859 b[2][71][1] = 4860 b[2][71][0] = 4861 c b[2][72][2] = 4862 b[2][72][1] = 4863 b[2][72][0] = 4864 c b[2][73][2] = 4865 b[2][73][1] = 4866 b[2][73][0] = 4867 c b[2][74][2] = 4868 b[2][74][1] = 4869 b[2][74][0] = 4870 c b[2][75][2] = 4871 b[2][75][1] = 4872 b[2][75][0] = 4873 c b[2][76][2] = 4874 b[2][76][1] = 4875 b[2][76][0] = 4876 c b[2][77][2] = 4877 b[2][77][1] = 4878 b[2][77][0] = 4879 c b[2][78][2] = 4880 b[2][78][1] = 4881 b[2][78][0] = 4882 c b[2][79][2] = 4883 b[2][79][1] = 4884 b[2][79][0] = 4885 c b[2][80][2] = 4886 b[2][80][1] = 4887 b[2][80][0] = 4888 c b[2][81][2] = 4889 b[2][81][1] = 4890 b[2][81][0] = 4891 c b[2][82][2] = 4892 b[2][82][1] = 4893 b[2][82][0] = 4894 c b[2][83][2] = 4895 b[2][83][1] = 4896 b[2][83][0] = 4897 c b[2][84][2] = 4898 b[2][84][1] = 4899 b[2][84][0] = 4900 c b[2][85][2] = 4901 b[2][85][1] = 4902 b[2][85][0] = 4903 c b[2][86][2] = 4904 b[2][86][1] = 4905 b[2][86][0] = 4906 c b[2][87][2] = 4907 b[2][87][1] = 4908 b[2][87][0] = 4909 c b[2][88][2] = 4910 b[2][88][1] = 4911 b[2][88][0] = 4912 c b[2][89][2] = 4913 b[2][89][1] = 4914 b[2][89][0] = 4915 c b[2][90][2] = 4916 b[2][90][1] = 4917 b[2][90][0] = 4918 c b[2][91][2] = 4919 b[2][91][1] = 4920 b[2][91][0] = 4921 c b[2][92][2] = 4922 b[2][92][1] = 4923 b[2][92][0] = 4924 c b[2][93][2] = 4925 b[2][93][1] = 4926 b[2][93][0] = 4927 c b[2][94][2] = 4928 b[2][94][1] = 4929 b[2][94][0] = 4930 c b[2][95][2] = 4931 b[2][95][1] = 4932 b[2][95][0] = 4933 c b[2][96][2] = 4934 b[2][96][1] = 4935 b[2][96][0] = 4936 c b[2][97][2] = 4937 b[2][97][1] = 4938 b[2][97][0] = 4939 c b[2][98][2] = 4940 b[2][98][1] = 4941 b[2][98][0] = 4942 c b[2][99][2] = 4943 b[2][99][1] = 4944 b[2][99][0] = 4945 c b[2][100][2] = 4946 b[2][100][1] = 4947 b[2][100][0] = 4948 c b[2][101][2] = 4949 b[2][101][1] = 4950 b[2][101][0] = 4951 c b[2][102][2] = 4952 b[2][102][1] = 4953 b[2][102][0] = 4954 c b[2][103][2] = 4955 b[2][103][1] = 4956 b[2][103][0] = 4957 c b[2][104][2] = 4958 b[2][104][1] = 4959 b[2][104][0] = 4960 c b[2][105][2] = 4961 b[2][105][1] = 4962 b[2][105][0] = 4963 c b[2][106][2] = 4964 b[2][106][1] = 4965 b[2][106][0] = 4966 c b[2][107][2] = 4967 b[2][107][1] = 4968 b[2][107][0] = 4969 c b[2][108][2] = 4970 b[2][108][1] = 4971 b[2][108][0] = 4972 c b[2][109][2] = 4973 b[2][109][1] = 4974 b[2][109][0] = 4975 c b[2][110][2] = 4976 b[2][110][1] = 4977 b[2][110][0] = 4978 c b[2][111][2] = 4979 b[2][111][1] = 4980 b[2][111][0] = 4981 c b[2][112][2] = 4982 b[2][112][1] = 4983 b[2][112][0] = 4984 c b[2][113][2] = 4985 b[2][113][1] = 4986 b[2][113][0] = 4987 c b[2][114][2] = 4988 b[2][114][1] = 4989 b[2][114][0] = 4990 c b[2][115][2] = 4991 b[2][115][1] = 4992 b[2][115][0] = 4993 c b[2][116][2] = 4994 b[2][116][1] = 4995 b[2][116][0] = 4996 c b[2][117][2] = 4997 b[2][117][1] = 4998 b[2][117][0] = 4999 c b[2][118][2] = 5000 b[2][118][1] = 5001 b[2][118][0] = 5002 c b[2][119][2] = 5003 b[2][119][1] = 5004 b[2][119][0] = 5005 c b[2][120][2] = 5006 b[2][120][1] = 5007 b[2][120][0] = 5008 c b[2][121][2] = 5009 b[2][121][1] = 5010 b[2][121][0] = 5011 c b[2][122][2] = 5012 b[2][122][1] = 5013 b[2][122][0] = 5014 c b[2][123][2] = 5015 b[2][123][1] = 5016 b[2][123][0] = 5017 c b[2][124][2] = 5018 b[2][124][1] = 5019 b[2][124][0] = 5020 c b[2][125][2] = 5021 b[2][125][1] = 5022 b[2][125][0] = 5023 c b[2][126][2] = 5024 b[2][126][1] = 5025 b[2][126][0] = 5026 c b[2][127][2] = 5027 b[2][127][1] = 5028 b[2][127][0] = 5029 c b[2][128][2] = 5030 b[2][128][1] = 5031 b[2][128][0] = 5032 c b[2][129][2] = 5033 b[2][129][1] = 5034 b[2][129][0] = 5035 c b[2][130][2] = 5036 b[2][130][1] = 5037 b[2][130][0] = 5038 c b[2][131][2] = 5039 b[2][131][1] = 5040 b[2][131][0] = 5041 c b[2][132][2] = 5042 b[2][132][1] = 5043 b[2][132][0] = 5044 c b[2][133][2] = 5045 b[2][133][1] = 5046 b[2][133][0] = 5047 c b[2][134][2] = 5048 b[2][134][1] = 5049 b[2][134][0] = 5050 c b[2][135][2] = 5051 b[2][135][1] = 5052 b[2][135][0] = 5053 c b[2][136][2] = 5054 b[2][136][1] = 5055 b[2][136][0] = 5056 c b[2][137][2] = 5057 b[2][137][1] = 5058 b[2][137][0] = 5059 c b[2][138][2] = 5060 b[2][138][1] = 5061 b[2][138][0] = 5062 c b[2][139][2] = 5063 b[2][139][1] = 5064 b[2][139][0] = 5065 c b[2][140][2] = 5066 b[2][140][1] = 5067 b[2][140][0] = 5068 c b[2][141][2] = 5069 b[2][141][1] = 5070 b[2][141][0] = 5071 c b[2][142][2] = 5072 b[2][142][1] = 5073 b[2][142][0] = 5074 c b[2][143][2] = 5075 b[2][143][1] = 5076 b[2][143][0] = 5077 c b[2][144][2] = 5078 b[2][144][1] = 5079 b[2][144][0] = 5080 c b[2][145][2] = 5081 b[2][145][1] = 5082 b[2][145][0] = 5083 c b[2][146][2] = 5084 b[2][146][1] = 5085 b[2][146][0] = 5086 c b[2][147][2] = 5087 b[2][147][1] = 5088 b[2][147][0] = 5089 c b[2][148][2] = 5090 b[2][148][1] = 5091 b[2][148][0] = 5092 c b[2][149][2] = 5093 b[2][149][1] = 5094 b[2][149][0] = 5095 c b[2][150][2] = 5096 b[2][150][1] = 5097 b[2][150][0] = 5098 c b[2][151][2] = 5099 b[2][151][1] = 5100 b[2][151][0] = 5101 c b[2][152][2] = 5102 b[2][152][1] = 5103 b[2][152][0] = 5104 c b[2][153][2] = 5105 b[2][153][1] = 5106 b[2][153][0] = 5107 c b[2][154][2] = 5108 b[2][154][1] = 5109 b[2][154][0] = 5110 c b[2][155][2] = 5111 b[2][155][1] = 5112 b[2][155][0] = 5113 c b[2][156][2] = 5114 b[2][156][1] = 5115 b[2][156][0] = 5116 c b[2][157][2] = 5117 b[2][157][1] = 5118 b[2][157][0] = 5119 c b[2][158][2] = 5120 b[2][158][1] = 5121 b[2][158][0] = 5122 c b[2][159][2] = 5123 b[2][159][1] = 5124 b[2][159][0] = 5125 c b[2][160][2] = 5126 b[2][160][1] = 5127 b[2][160][0] = 5128 c b[2][161][2] = 5129 b[2][161][1] = 5130 b[2][161][0] = 5131 c b[2][162][2] = 5132 b[2][162][1] = 5133 b[2][162][0] = 5134 c b[2][163][2] = 5135 b[2][163][1] = 5136 b[2][163][0] = 5137 c b[2][164][2] = 5138 b[2][164][1] = 5139 b[2][164][0] = 5140 c b[2][165][2] = 5141 b[2][165][1] = 5142 b[2][165][0] = 5143 c b[2][166][2] = 5144 b[2][166][1] = 5145 b[2][166][0] = 5146 c b[2][167][2] = 5147 b[2][167][1] = 5148 b[2][167][0] = 5149 c b[2][168][2] = 5150 b[2][168][1] = 5151 b[2][168][0] = 5152 c b[2][169][2] = 5153 b[2][169][1] = 5154 b[2][169][0] = 5155 c b[2][170][2] = 5156 b[2][170][1] = 5157 b[2][170][0] = 5158 c b[2][171][2] = 5159 b[2][171][1] = 5160 b[2][171][0] = 5161 c b[2][172][2] = 5162 b[2][172][1] = 5163 b[2][172][0] = 5164 c b[2][173][2] = 5165 b[2][173][1] = 5166 b[2][173][0] = 5167 c b[2][174][2] = 5168 b[2][174][1] = 5169 b[2][174][0] = 5170 c b[2][175][2] = 5171 b[2][175][1] = 5172 b[2][175][0] = 5173 c b[2][176][2] = 5174 b[2][176][1] = 5175 b[2][176][0] = 5176 c b[2][177][2] = 5177 b[2][177][1] = 5178 b[2][177][0] = 5179 c b[2][178][2] = 5180 b[2][178][1] = 5181 b[2][178][0] = 5182 c b[2][179][2] = 5183 b[2][179][1] = 5184 b[2][179][0] = 5185 c b[2][180][2] = 5186 b[2][180][1] = 5187 b[2][180][0] = 5188 c b[2][181][2] = 5189 b[2][181][1] = 5190 b[2][181][0] = 5191 c b[2][182][2] = 5192 b[2][182][1] = 5193 b[2][182][0] = 5194 c b[2][183][2] = 5195 b[2][183][1] = 5196 b[2][183][0] = 5197 c b[2][184][2] = 5198 b[2][184][1] = 5199 b[2][184][0] = 5200 c b[2][185][2] = 5201 b[2][185][1] = 5202 b[2][185][0] = 5203 c b[2][186][2] = 5204 b[2][186][1] = 5205 b[2][186][0] = 5206 c b[2][187][2] = 5207 b[2][187][1] = 5208 b[2][187][0] = 5209 c b[2][188][2] = 5210 b[2][188][1] = 5211 b[2][188][0] = 5212 c b[2][189][2] = 5213 b[2][189][1] = 5214 b[2][189][0] = 5215 c b[2][190][2] = 5216 b[2][190][1] = 5217 b[2][190][0] = 5218 c b[2][191][2] = 5219 b[2][191][1] = 5220 b[2][191][0] = 5221 c b[2][192][2] = 5222 b[2][192][1] = 5223 b[2][192][0] = 5224 c b[2][193][2] = 5225 b[2][193][1] = 5226 b[2][193][0] = 5227 c b[2][194][2] = 5228 b[2][194][1] = 5229 b[2][194][0] = 5230 c b[2][195][2] = 5231 b[2][195][1] = 5232 b[2][195][0] = 5233 c b[2][196][2] = 5234 b[2][196][1] = 5235 b[2][196][0] = 5236 c b[2][197][2] = 5237 b[2][197][1] = 5238 b[2][197][0] = 5239 c b[2][198][2] = 5240 b[2][198][1] = 5241 b[2][198][0] = 5242 c b[2][199][2] = 5243 b[2][199][1] = 5244 b[2][199][0] = 5245 c b[2][200][2] = 5246 b[2][200][1] = 5247 b[2][200][0] = 5248 c b[2][201][2] = 5249 b[2][201][1] = 5250 b[2][201][0] = 5251 c b[2][202][2] = 5252 b[2][202][1] = 5253 b[2][202][0] = 5254 c b[2][203][2] = 5255 b[2][203][1] = 5256 b[2][203][0] = 5257 c b[2][204][2] = 5258 b[2][204][1] = 5259 b[2][204][0] = 5260 c b[2][205][2] = 5261 b[2][205][1] = 5262 b[2][205][0] = 5263 c b[2][206][2] = 5264 b[2][206][1] = 5265 b[2][206][0] = 5266 c b[2][207][2] = 5267 b[2][207][1] = 5268 b[2][207][0] = 5269 c b[2][208][2] = 5270 b[2][208][1] = 5271 b[2][208][0] = 5272 c b[2][209][2] = 5273 b[2][209][1] = 5274 b[2][209][0] = 5275 c b[2][210][2] = 5276 b[2][210][1] = 5277 b[2][210][0] = 5278 c b[2][211][2] = 5279 b[2][211][1] = 5280 b[2][211][0] = 5281 c b[2][212][2] = 5282 b[2][212][1] = 5283 b[2][212][0] = 5284 c b[2][213][2] = 5285 b[2][213][1] = 5286 b[2][213][0] = 5287 c b[2][214][2] = 5288 b[2][214][1] = 5289 b[2][214][0] = 5290 c b[2][215][2] = 5291 b[2][215][1] = 5292 b[2][215][0] = 5293 c b[2][216][2] = 5294 b[2][216][1] = 5295 b[2][216][0] = 5296 c b[2][217][2] = 5297 b[2][217][1] = 5298 b[2][217][0] = 5299 c b[2][218][2] = 5300 b[2][218][1] = 5301 b[2][218][0] = 5302 c b[2][219][2] = 5303 b[2][219][1] = 5304 b[2][219][0] = 5305 c b[2][220][2] = 5306 b[2][220][1] = 5307 b[2][220][0] = 5308 c b[2][221][2] = 5309 b[2][221][1] = 5310 b[2][221][0] = 5311 c b[2][222][2] = 5312 b[2][222][1] = 5313 b[2][222][0] = 5314 c b[2][223][2] = 5315 b[2][223][1] = 5316 b[2][223][0] = 5317 c b[2][224][2] = 5318 b[2][224][1] = 5319 b[2][224][0] = 5320 c b[2][225][2] = 5321 b[2][225][1] = 5322 b[2][225][0] = 5323 c b[2][226][2] = 5324 b[2][226][1] = 5325 b[2][226][0] = 5326 c b[2][227][2] = 5327 b[2][227][1] = 5328 b[2][227][0] = 5329 c b[2][228][2] = 5330 b[2][228][1] = 5331 b[2][228][0] = 5332 c b[2][229][2] = 5333 b[2][229][1] = 5334 b[2][229][0] = 5335 c b[2][230][2] = 5336 b[2][230][1] = 5337 b[2][230][0] = 5338 c b[2][231][2] = 5339 b[2][231][1] = 5340 b[2][231][0] = 5341 c b[2][232][2] = 5342 b[2][232][1] = 5343 b[2][232][0] = 5344 c b[2][233][2] = 5345 b[2][233][1] = 5346 b[2][233][0] = 5347 c b[2][234][2] = 5348 b[2][234][1] = 5349 b[2][234][0] = 5350 c b[2][235][2] = 5351 b[2][235][1] = 5352 b[2][235][0] = 5353 c b[2][236][2] = 5354 b[2][236][1] = 5355 b[2][236][0] = 5356 c b[2][237][2] = 5357 b[2][237][1] = 5358 b[2][237][0] = 5359 c b[2][238][2] = 5360 b[2][238][1] = 5361 b[2][238][0] = 5362 c b[2][239][2] = 5363 b[2][239][1] = 5364 b[2][239][0] = 5365 c b[2][240][2] = 5366 b[2][240][1] = 5367 b[2][240][0] = 5368 c b[2][241][2] = 5369 b[2][241][1] = 5370 b[2][241][0] = 5371 c b[2][242][2] = 5372 b[2][242][1] = 5373 b[2][242][0] = 5374 c b[2][243][2] = 5375 b[2][243][1] = 5376 b[2][243][0] = 5377 c b[2][244][2] = 5378 b[2][244][1] = 5379 b[2][244][0] = 5380 c b[2][245][2] = 5381 b[2][245][1] = 5382 b[2][245][0] = 5383 c b[2][246][2] = 5384 b[2][246][1] = 5385 b[2][246][0] = 5386 c b[2][247][2] = 5387 b[2][247][1] = 5388 b[2][247][0] = 5389 c b[2][248][2] = 5390 b[2][248][1] = 5391 b[2][248][0] = 5392 c b[2][249][2] = 5393 b[2][249][1] = 5394 b[2][249][0] = 5395 c b[2][250][2] = 5396 b[2][250][1] = 5397 b[2][250][0] = 5398 c b[2][251][2] = 5399 b[2][251][1] = 5400 b[2][251][0] = 5401 c b[2][252][2] = 5402 b[2][252][1] = 5403 b[2][252][0] = 5404 c b[2][253][2] = 5405 b[2][253][1] = 5406 b[2][253][0] = 5407 c b[2][254][2] = 5408 b[2][254][1] = 5409 b[2][254][0] = 5410 c b[2][255][2] = 5411 b[2][255][1] = 5412 b[2][255][0] = 5413 c b[2][256][2] = 5414 b[2][256][1] = 5415 b[2][256][0] = 5416 c b[2][257][2] = 5417 b[2][257][1] = 5418 b[2][257][0] = 5419 c b[2][258][2] = 5420 b[2][258][1] = 5421 b[2][258][0] = 5422 c b[2][259][2] = 5423 b[2][259][1] = 5424 b[2][259][0] = 5425 c b[2][260][2] = 5426 b[2][260][1] = 5427 b[2][260][0] = 5428 c b[2][261][2] = 5429 b[2][261][1] = 5430 b[2][261][0] = 5431 c b[2][262][2] = 5432 b[2][262][1] = 5433 b[2][262][0] = 5434 c b[2][263][2] = 5435 b[2][263][1] = 5436 b[2][263][0] = 5437 c b[2][264][2] = 5438 b[2][264][1] = 5439 b[2][264][0] = 5440 c b[2][265][2] = 5441 b[2][265][1] = 5442 b[2][265][0] = 5443 c b[2][266][2] = 5444 b[2][266][1] = 5445 b[2][266][0] = 5446 c b[2][267][2] = 5447 b[2][267][1] = 5448 b[2][267][0] = 5449 c b[2][268][2] = 5450 b[2][268][1] = 5451 b[2][268][0] = 5452 c b[2][269][2] = 5453 b[2][269][1] = 5454 b[2][269][0] = 5455 c b[2][270][2] = 5456 b[2][270][1] = 5457 b[2][270][0] = 5458 c b[2][271][2] = 5459 b[2][271][1] = 5460 b[2][271][0] = 5461 c b[2][272][2] = 5462 b[2][272][1] = 5463 b[2][272][0] = 5464 c b[2][273][2] = 5465 b[2][273][1] = 5466 b[2][273][0] = 5467 c b[2][274][2] = 5468 b[2][274][1] = 5469 b[2][274][0] = 5470 c b[2][275][2] = 5471 b[2][275][1] = 5472 b[2][275][0] = 5473 c b[2][276][2] = 5474 b[2][276][1] = 5475 b[2][276][0] = 5476 c b[2][277][2] = 5477 b[2][277][1] = 5478 b[2][277][0] = 5479 c b[2][278][2] = 5480 b[2][278][1] = 5481 b[2][278][0] = 5482 c b[2][279][2] = 5483 b[2][279][1] = 5484 b[2][279][0] = 5485 c b[2][280][2] = 5486 b[2][280][1] = 5487 b[2][280][0] = 5488 c b[2][281][2] = 5489 b[2][281][1] = 5490 b[2][281][0] = 5491 c b[2][282][2] = 5492 b[2][282][1] = 5493 b[2][282][0] = 5494 c b[2][283][2] = 5495 b[2][283][1] = 5496 b[2][283][0] = 5497 c b[2][284][2] = 5498 b[2][284][1] = 5499 b[2][284][0] = 5500 c b[2][285][2] = 5501 b[2][285][1] = 5502 b[2][285][0] = 5503 c b[2][286][2] = 5504 b[2][286][1] = 5505 b[2][286][0] = 5506 c b[2][287][2] = 5507 b[2][287][1] = 5508 b[2][287][0] = 5509 c b[2][288][2] = 5510 b[2][288][1] = 5511 b[2][288][0] = 5512 c b[2][289][2] = 5513 b[2][289][1] = 5514 b[2][289][0] = 5515 c b[2][290][2] = 5516 b[2][290][1] = 5517 b[2][290][0] = 5518 c b[2][291][2] = 5519 b[2][291][1] = 5520 b[2][291][0] = 5521 c b[2][292][2] = 5522 b[2][292][1] = 5523 b[2][292][0] = 5524 c b[2][293][2] = 5525 b[2][293][1] = 5526 b[2][293][0] = 5527 c b[2][294][2] = 5528 b[2][294][1] = 5529 b[2][294][0] = 5530 c b[2][295][2] = 5531 b[2][295][1] = 5532 b[2][295][0] = 5533 c b[2][296][2] = 5534 b[2][296][1] = 5535 b[2][296][0] = 5536 c b[2][297][2] = 5537 b[2][297][1] = 5538 b[2][297][0] = 5539 c b[2][298][2] = 5540 b[2][298][1] = 5541 b[2][298][0] = 5542 c b[2][299][2] = 5543 b[2][299][1] = 5544 b[2][299][0] = 5545 c b[2][300][2] = 5546 b[2][300][1] = 5547 b[2][300][0] = 5548 c b[2][301][2] = 5549 b[2][301][1] = 5550 b[2][301][0] = 5551 c b[2][302][2] = 5552 b[2][302][1] = 5553 b[2][302][0] = 5554 c b[2][303][2] = 5555 b[2][303][1] = 5556 b[2][303][0] = 5557 c b[2][304][2] = 5558 b[2][304][1] = 5559 b[2][304][0] = 5560 c b[2][305][2] = 5561 b[2][305][1] = 5562 b[2][305][0] = 5563 c b[2][306][2] = 5564 b[2][306][1] = 5565 b[2][306][0] = 5566 c b[2][307][2] = 5567 b[2][307][1] = 5568 b[2][307][0] = 5569 c b[2][308][2] = 5570 b[2][308][1] = 5571 b[2][308][0] = 5572 c b[2][309][2] = 5573 b[2][309][1] = 5574 b[2][309][0] = 5575 c b[2][310][2] = 5576 b[2][310][1] = 5577 b[2][310][0] = 5578 c b[2][311][2] = 5579 b[2][311][1] = 5580 b[2][311][0] = 5581 c b[2][312][2] = 5582 b[2][312][1] = 5583 b[2][312][0] = 5584 c b[2][313][2] = 5585 b[2][313][1] = 5586 b[2][313][0] = 5587 c b[2][314][2] = 5588 b[2][314][1] = 5589 b[2][314][0] = 5590 c b[2][315][2] = 5591 b[2][315][1] = 5592 b[2][315][0] = 5593 c b[2][316][2] = 5594 b[2][316][1] = 5595 b[2][316][0] = 5596 c b[2][317][2] = 5597 b[2][317][1] = 5598 b[2][317][0] = 5599 c b[2][318][2] = 5600 b[2][318][1] = 5601 b[2][318][0] = 5602 c b[2][319][2] = 5603 b[2][319][1] = 5604 b[2][319][0] = 5605 c b[2][320][2] = 5606 b[2][320][1] = 5607 b[2][320][0] = 5608 c b[2][321][2] = 5609 b[2][321][1] = 5610 b[2][321][0] = 5611 c b[2][322][2] = 5612 b[2][322][1] = 5613 b[2][322][0] = 5614 c b[2][323][2] = 5615 b[2][323][1] = 5616 b[2][323][0] = 5617 c b[2][324][2] = 5618 b[2][324][1] = 5619 b[2][324][0] = 5620 c b[2][325][2] = 5621 b[2][325][1] = 5622 b[2][325][0] = 5623 c b[2][326][2] = 5624 b[2][326][1] = 5625 b[2][326][0] = 5626 c b[2][327][2] = 5627 b[2][327][1] = 5628 b[2][327][0] = 5629 c b[2][328][2] = 5630 b[2][328][1] = 5631 b[2][328][0] = 5632 c b[2][329][2] = 5633 b[2][329][1] = 5634 b[2][329][0] = 5635 c b[2][330][2] = 5636 b[2][330][1] = 5637 b[2][330][0] = 5638 c b[2][331][2] = 5639 b[2][331][1] = 5640 b[2][331][0] = 5641 c b[2][332][2] = 5642 b[2][332][1] = 5643 b[2][332][0] = 5644 c b[2][333][2] = 5645 b[2][333][1] = 5646 b[2][333][0] = 5647 c b[2][334][2] = 5648 b[2][334][1] = 5649 b[2][334][0] = 5650 c b[2][335][2] = 5651 b[2][335][1] = 5652 b[2][335][0] = 5653 c b[2][336][2] = 5654 b[2][336][1] = 5655 b[2][336][0] = 5656 c b[2][337][2] = 5657 b[2][337][1] = 5658 b[2][337][0] = 5659 c b[2][338][2] = 5660 b[2][338][1] = 5661 b[2][338][0] = 5662 c b[2][339][2] = 5663 b[2][339][1] = 5664 b[2][339][0] = 5665 c b[2][340][2] = 5666 b[2][340][1] = 5667 b[2][340][0] = 5668 c b[2][341][2] = 5669 b[2][341][1] = 5670 b[2][341][0] = 5671 c b[2][342][2] = 5672 b[2][342][1] = 5673 b[2][342][0] = 5674 c b[2][343][2] = 5675 b[2][343][1] = 5676 b[2][343][0] = 5677 c b[2][344][2] = 5678 b[2][344][1] = 5679 b[2][344][0] = 5680 c b[2][345][2] = 5681 b[2][345][1] = 5682 b[2][345][0] = 5683 c b[2][346][2] = 5684 b[2][346][1] = 5685 b[2][346][0] = 5686 c b[2][347][2] = 5687 b[2][347][1] = 5688 b[2][347][0] = 5689 c b[2][348][2] = 5690 b[2][348][1] = 5691 b[2][348][0] = 5692 c b[2][349][2] = 5693 b[2][349][1] = 5694 b[2][349][0] = 5695 c b[2][350][2] = 5696 b[2][350][1] = 5697 b[2][350][0] = 5698 c b[2][351][2] = 5699 b[2][351][1] = 5700 b[2][351][0] = 5701 c b[2][352][2] = 5702 b[2][352][1] = 5703 b[2][352][0] = 5704 c b[2][353][2] = 5705 b[2][353][1] = 5706 b[2][353][0] = 5707 c b[2][354][2] = 5708 b[2][354][1] = 5709 b[2][354][0] = 5710 c b[2][355][2] = 5711 b[2][355][1] = 5712 b[2][355][0] = 5713 c b[2][356][2] = 5714 b[2][356][1] = 5715 b[2][356][0] = 5716 c b[2][357][2] = 5717 b[2][357][1] = 5718 b[2][357][0] = 5719 c b[2][358][2] = 5720 b[2][358][1] = 5721 b[2][358][0] = 5722 c b[2][359][2] = 5723 b[2][359][1] = 5724 b[2][359][0] = 5725 c b[2][360][2] = 5726 b[2][360][1] = 5727 b[2][360][0] = 5728 c b[2][361][2] = 5729 b[2][361][1] = 5730 b[2][361][0] = 5731 c b[2][362][2] = 5732 b[2][362][1] = 5733 b[2][362][0] = 5734 c b[2][363][2] = 5735 b[2][363][1] = 5736 b[2][363][0] = 5737 c b[2][364][2] = 5738 b[2][364][1] = 5739 b[2][364][0] = 5740 c b[2][365][2] = 5741 b[2][365][1] = 5742 b[2][365][0] = 5743 c b[2][366][2] = 5744 b[2][366][1] = 5745 b[2][366][0] = 5746 c b[2][367][2] = 5747 b[2][367][1] = 5748 b[2][367][0] = 5749 c b[2][368][2] = 5750 b[2][368][1] = 5751 b[2][368][0] = 5752 c b[2][369][2] = 5753 b[2][369][1] = 5754 b[2][369][0] = 5755 c b[2][370][2] = 5756 b[2][370][1] = 5757 b[2][370][0] = 5758 c b[2][371][2] = 5759 b[2][371][1] = 5760 b[2][371][0] = 5761 c b[2][372][2] = 5762 b[2][372][1] = 5763 b[2][372][0] = 5764 c b[2][373][2] = 5765 b[2][373][1] = 5766 b[2][373][0] = 5767 c b[2][374][2] = 5768 b[2][374][1] = 5769 b[2][374][0] = 5770 c b[2][375][2] = 5771 b[2][375][1] = 5772 b[2][375][0] = 5773 c b[2][376][2] = 5774 b[2][376][1] = 5775 b[2][376][0] = 5776 c b[2][377][2] = 5777 b[2][377][1] = 5778 b[2][377][0] = 5779 c b[2][378][2] = 5780 b[2][378][1] = 5781 b[2][378][0] = 5782 c b[2][379][2] = 5783 b[2][379][1] = 5784 b[2][379][0] = 5785 c b[2][380][2] = 5786 b[2][380][1] = 5787 b[2][380][0] = 5788 c b[2][381][2] = 5789 b[2][381][1] = 5790 b[2][381][0] = 5791 c b[2][382][2] = 5792 b[2][382][1] = 5793 b[2][382][0] = 5794 c b[2][383][2] = 5795 b[2][383][1] = 5796 b[2][383][0] = 5797 c b[2][384][2] = 5798 b[2][384][1] = 5799 b[2][384][0] = 5800 c b[2][385][2] = 5801 b[2][385][1] = 5802 b[2][385][0] = 5803 c b[2][386][2] = 5804 b[2][386][1] = 5805 b[2][386][0] = 5806 c b[2][387][2] = 5807 b[2][387][1] = 5808 b[2][387][0] = 5809 c b[2][388][2] = 5810 b[2][388][1] = 5811 b[2][388][0] = 5812 c b[2][389][2] = 5813 b[2][389][1] = 5814 b[2][389][0] = 5815 c b[2][390][2] = 5816 b[2][390][1] = 5817 b[2][390][0] = 5818 c b[2][391][2] = 5819 b[2][391][1] = 5820 b[2][391][0] = 5821 c b[2][392][2] = 5822 b[2][392][1] = 5823 b[2][392][0] = 5824 c b[2][393][2] = 5825 b[2][393][1] = 5826 b[2][393][0] = 5827 c b[2][394][2] = 5828 b[2][394][1] = 5829 b[2][394][0] = 5830 c b[2][395][2] = 5831 b[2][395][1] = 5832 b[2][395][0] = 5833 c b[2][396][2] = 5834 b[2][396][1] = 5835 b[2][396][0] = 5836 c b[2][397][2] = 5837 b[2][397][1] = 5838 b[2][397][0] = 5839 c b[2][398][2] = 5840 b[2][398][1] = 5841 b[2][398][0] = 5842 c b[2][399][2] = 5843 b[2][399][1] = 5844 b[2][399][0] = 5845 c b[2][400][2] = 5846 b[2][400][1] = 5847 b[2][400][0] = 5848 c b[2][401][2] = 5849 b[2][401][1] = 5850 b[2][401][0] = 5851 c b[2][402][2] = 5852 b[2][402][1] = 5853 b[2][402][0] = 5854 c b[2][403][2] = 5855 b[2][403][1] = 5856 b[2][403][0] = 5857 c b[2][404][2] = 5858 b[2][404][1] = 5859 b[2][404][0] = 5860 c b[2][405][2] = 5861 b[2][405][1] = 5862 b[2][405][0] = 5863 c b[2][406][2] = 5864 b[2][406][1] = 5865 b[2][406][0] = 5866 c b[2][407][2] = 5867 b[2][407][1] = 5868 b[2][407][0] = 5869 c b[2][408][2] = 5870 b[2][408][1] = 5871 b[2][408][0] = 5872 c b[2][409][2] = 5873 b[2][409][1] = 5874 b[2][409][0] = 5875 c b[2][410][2] = 5876 b[2][410][1] = 5877 b[2][410][0] = 5878 c b[2][411][2] = 5879 b[2][411][1] = 5880 b[2][411][0] = 5881 c b[2][412][2] = 5882 b[2][412][1] = 5883 b[2][412][0] = 5884 c b[2][413][2] = 5885 b[2][413][1] = 5886 b[2][413][0] = 5887 c b[2][414][2] = 5888 b[2][414][1] = 5889 b[2][414][0] = 5890 c b[2][415][2] = 5891 b[2][415][1] = 5892 b[2][415][0] = 5893 c b[2][416][2] = 5894 b[2][416][1] = 5895 b[2][416][0] = 5896 c b[2][417][2] = 5897 b[2][417][1] = 5898 b[2][417][0] = 5899 c b[2][418][2] = 5900 b[2][418][1] = 5901 b[2][418][0] = 5902 c b[2][419][2] = 5903 b[2][419][1] = 5904 b[2][419][0] = 5905 c b[2][420][2] = 5906 b[2][420][1] = 5907 b[2][420][0] = 5908 c b[2][421][2] = 5909 b[2][421][1] = 5910 b[2][421][0] = 5911 c b[2][422][2] = 5912 b[2][422][1] = 5913 b[2][422][0] = 5914 c b[2][423][2] = 5915 b[2][423][1] = 5916 b[2][423][0] = 5917 c b[2][424][2] = 5918 b[2][424][1] = 5919 b[2][424][0] = 5920 c b[2][425][2] = 5921 b[2][425][1] = 5922 b[2][425][0] = 5923 c b[2][426][2] = 5924 b[2][426][1] = 5925 b[2][426][0] = 5926 c b[2][427][2] = 5927 b[2][427][1] = 5928 b[2][427][0] = 5929 c b[2][428][2] = 5930 b[2][428][1] = 5931 b[2][428][0] = 5932 c b[2][429][2] = 5933 b[2][429][1] = 5934 b[2][429][0] = 5935 c b[2][430][2] = 5936 b[2][430][1] = 5937 b[2][430][0] = 5938 c b[2][431][2] = 5939 b[2][431][1] = 5940 b[2][431][0] = 5941 c b[2][432][2] = 5942 b[2][432][1] = 5943 b[2][432][0] = 5944 c b[2][433][2] = 5945 b[2][433][1] = 5946 b[2][433][0] = 5947 c b[2][434][2] = 5948 b[2][434][1] = 5949 b[2][434][0] = 5950 c b[2][435][2] = 5951 b[2][435][1] = 5952 b[2][435][0] = 5953 c b[2][436][2] = 5954 b[2][436][1] = 5955 b[2][436][0] = 5956 c b[2][437][2] = 5957 b[2][437][1] = 5958 b[2][437][0] = 5959 c b[2][438][2] = 5960 b[2][438][1] = 5961 b[2][438][0] = 5962 c b[2][439][2] = 5963 b[2][439][1] = 5964 b[2][439][0] = 5965 c b[2][440][2] = 5966 b[2][440][1] = 5967 b[2][440][0] = 5968 c b[2][441][2] = 5969 b[2][441][1] = 5970 b[2][441][0] = 5971 c b[2][442][2] = 5972 b[2][442][1] = 5973 b[2][442][0] = 5974 c b[2][443][2] = 5975 b[2][443][1] = 5976 b[2][443][0] = 5977 c b[2][444][2] = 5978 b[2][444][1] = 5979 b[2][444][0] = 5980 c b[2][445][2] = 5981 b[2][445][1] = 5982 b[2][445][0] = 5983 c b[2][446][2] = 5984 b[2][446][1] = 5985 b[2][446][0] = 5986 c b[2][447][2] = 5987 b[2][447][1] = 5988 b[2][447][0] = 5989 c b[2][448][2] = 5990 b[2][448][1] = 5991 b[2][448][0] = 5992 c b[2][449][2] = 5993 b[2][449][1] = 5994 b[2][449][0] = 5995 c b[2][450][2] = 5996 b[2][450][1] = 5997 b[2][450][0] = 5998 c b[2][451][2] = 5999 b[2][451][1] = 6000 b[2][451][0] = 6001 c b[2][452][2] = 6002 b[2][452][1] = 6003 b[2][452][0] = 6004 c b[2][453][2] = 6005 b[2][453][1] = 6006 b[2][453][0] = 6007 c b[2][454][2] = 6008 b[2][454][1] = 6009 b[2][454][0] = 6010 c b[2][455][2] = 6011 b[2][455][1] = 6012 b[2][455][0] = 6013 c b[2][456][2] = 6014 b[2][456][1] = 6015 b[2][456][0] = 6016 c b[2][457][2] = 6017 b[2][457][1] = 6018 b[2][457][0] = 6019 c b[2][458][2] = 6020 b[2][458][1] = 6021 b[2][458][0] = 6022 c b[2][459][2] = 6023 b[2][459][1] = 6024 b[2][459][0] = 6025 c b[2][460][2] = 6026 b[2][460][1] = 6027 b[2][460][0] = 6028 c b[2][461][2] = 6029 b[2][461][1] = 6030 b[2][461][0] = 6031 c b[2][462][2] = 6032 b[2][462][1] = 6033 b[2][462][0] = 6034 c b[2][463][2] = 6035 b[2][463][1] = 6036 b[2][463][0] = 6037 c b[2][464][2] = 6038 b[2][464][1] = 6039 b[2][464][0] = 6040 c b[2][465][2] = 6041 b[2][465][1] = 6042 b[2][465][0] = 6043 c b[2][466][2] = 6044 b[2][466][1] = 6045 b[2][466][0] = 6046 c b[2][467][2] = 6047 b[2][467][1] = 6048 b[2][467][0] = 6049 c b[2][468][2] = 6050 b[2][468][1] = 6051 b[2][468][0] = 6052 c b[2][469][2] = 6053 b[2][469][1] = 6054 b[2][469][0] = 6055 c b[2][470][2] = 6056 b[2][470][1] = 6057 b[2][470][0] = 6058 c b[2][471][2] = 6059 b[2][471][1] = 6060 b[2][471][0] = 6061 c b[2][472][2] = 6062 b[2][472][1] = 6063 b[2][472][0] = 6064 c b[2][473][2] = 6065 b[2][473][1] = 6066 b[2][473][0] = 6067 c b[2][474][2] = 6068 b[2][474][1] = 6069 b[2][474][0] = 6070 c b[2][475][2] = 6071 b[2][475][1] = 6072 b[2][475][0] = 6073 c b[2][476][2] = 6074 b[2][476][1] = 6075 b[2][476][0] = 6076 c b[2][477][2] = 6077 b[2][477][1] = 6078 b[2][477][0] = 6079 c b[2][478][2] = 6080 b[2][478][1] = 6081 b[2][478][0] = 6082 c b[2][479][2] = 6083 b[2][479][1] = 6084 b[2][479][0] = 6085 c b[2][480][2] = 6086 b[2][480][1] = 6087 b[2][480][0] = 6088 c b[2][481][2] = 6089 b[2][481][1] = 6090 b[2][481][0] = 6091 c b[2][482][2] = 6092 b[2][482][1] = 6093 b[2][482][0] = 6094 c b[2][483][2] = 6095 b[2][483][1] = 6096 b[2][483][0] = 6097 c b[2][484][2] = 6098 b[2][484][1] = 6099 b[2][484][0] = 6100 c b[2][485][2] = 6101 b[2][485][1] = 6102 b[2][485][0] = 6103 c b[2][486][2] = 6104 b[2][486][1] = 6105 b[2][486][0] = 6106 c b[2][487][2] = 6107 b[2][487][1] = 6108 b[2][487][0] = 6109 c b[2][488][2] = 6110 b[2][488][1] = 6111 b[2][488][0] = 6112 c b[2][489][2] = 6113 b[2][489][1] = 6114 b[2][489][0] = 6115 c b[2][490][2] = 6116 b[2][490][1] = 6117 b[2][490][0] = 6118 c b[2][491][2] = 6119 b[2][491][1] = 6120 b[2][491][0] = 6121 c b[2][492][2] = 6122 b[2][492][1] = 6123 b[2][492][0] = 6124 c b[2][493][2] = 6125 b[2][493][1] = 6126 b[2][493][0] = 6127 c b[2][494][2] = 6128 b[2][494][1] = 6129 b[2][494][0] = 6130 c b[2][495][2] = 6131 b[2][495][1] = 6132 b[2][495][0] = 6133 c b[2][496][2] = 6134 b[2][496][1] = 6135 b[2][496][0] = 6136 c b[2][497][2] = 6137 b[2][497][1] = 6138 b[2][497][0] = 6139 c b[2][498][2] = 6140 b[2][498][1] = 6141 b[2][498][0] = 6142 c b[2][499][2] = 6143 b[2][499][1] = 6144 b[2][499][0] = 6145 c b[2][500][2] = 6146 b[2][500][1] = 6147 b[2][500][0] = 6148 c b[2][501][2] = 6149 b[2][501][1] = 6150 b[2][501][0] = 6151 c b[2][502][2] = 6152 b[2][502][1] = 6153 b[2][502][0] = 6154 c b[2][503][2] = 6155 b[2][503][1] = 6156 b[2][503][0] = 6157 c b[2][504][2] = 6158 b[2][504][1] = 6159 b[2][504][0] = 6160 c b[2][505][2] = 6161 b[2][505][1] = 6162 b[2][505][0] = 6163 c b[2][506][2] = 6164 b[2][506][1] = 6165 b[2][506][0] = 6166 c b[2][507][2] = 6167 b[2][507][1] = 6168 b[2][507][0] = 6169 c b[2][508][2] = 6170 b[2][508][1] = 6171 b[2][508][0] = 6172 c b[2][509][2] = 6173 b[2][509][1] = 6174 b[2][509][0] = 6175 c b[2][510][2] = 6176 b[2][510][1] = 6177 b[2][510][0] = 6178 c b[2][511][2] = 6179 b[2][511][1] = 6180 b[2][511][0] = 6181 c b[2][512][2] = 6182 b[2][512][1] = 6183 b[2][512][0] = 6184 c b[2][513][2] = 6185 b[2][513][1] = 6186 b[2][513][0] = 6187 c b[2][514][2] = 6188 b[2][514][1] = 6189 b[2][514][0] = 6190 c b[2][515][2] = 6191 b[2][515][1] = 6192 b[2][515][0] = 6193 c b[2][516][2] = 6194 b[2][516][1] = 6195 b[2][516][0] = 6196 c b[2][517][2] = 6197 b[2][517][1] = 6198 b[2][517][0] = 6199 c b[2][518][2] = 6200 b[2][518][1] = 6201 b[2][518][0] = 6202 c b[2][519][2] = 6203 b[2][519][1] = 6204 b[2][519][0] = 6205 c b[2][520][2] = 6206 b[2][520][1] = 6207 b[2][520][0] = 6208 c b[2][521][2] = 6209 b[2][521][1] = 6210 b[2][521][0] = 6211 c b[2][522][2] = 6212 b[2][522][1] = 6213 b[2][522][0] = 6214 c b[2][523][2] = 6215 b[2][523][1] = 6216 b[2][523][0] = 6217 c b[2][524][2] = 6218 b[2][524][1] = 6219 b[2][524][0] = 6220 c b[2][525][2] = 6221 b[2][525][1] = 6222 b[2][525][0] = 6223 c b[2][526][2] = 6224 b[2][526][1] = 6225 b[2][526][0] = 6226 c b[2][527][2] = 6227 b[2][527][1] = 6228 b[2][527][0] = 6229 c b[2][528][2] = 6230 b[2][528][1] = 6231 b[2][528][0] = 6232 c b[2][529][2] = 6233 b[2][529][1] = 6234 b[2][529][0] = 6235 c b[2][530][2] = 6236 b[2][530][1] = 6237 b[2][530][0] = 6238 c b[2][531][2] = 6239 b[2][531][1] = 6240 b[2][531][0] = 6241 c b[2][532][2] = 6242 b[2][532][1] = 6243 b[2][532][0] = 6244 c b[2][533][2] = 6245 b[2][533][1] = 6246 b[2][533][0] = 6247 c b[2][534][2] = 6248 b[2][534][1] = 6249 b[2][534][0] = 6250 c b[2][535][2] = 6251 b[2][535][1] = 6252 b[2][535][0] = 6253 c b[2][536][2] = 6254 b[2][536][1] = 6255 b[2][536][0] = 6256 c b[2][537][2] = 6257 b[2][537][1] = 6258 b[2][537][0] = 6259 c b[2][538][2] = 6260 b[2][538][1] = 6261 b[2][538][0] = 6262 c b[2][539][2] = 6263 b[2][539][1] = 6264 b[2][539][0] = 6265 c b[2][540][2] = 6266 b[2][540][1] = 6267 b[2][540][0] = 6268 c b[2][541][2] = 6269 b[2][541][1] = 6270 b[2][541][0] = 6271 c b[2][542][2] = 6272 b[2][542][1] = 6273 b[2][542][0] = 6274 c b[2][543][2] = 6275 b[2][543][1] = 6276 b[2][543][0] = 6277 c b[2][544][2] = 6278 b[2][544][1] = 6279 b[2][544][0] = 6280 c b[2][545][2] = 6281 b[2][545][1] = 6282 b[2][545][0] = 6283 c b[2][546][2] = 6284 b[2][546][1] = 6285 b[2][546][0] = 6286 c b[2][547][2] = 6287 b[2][547][1] = 6288 b[2][547][0] = 6289 c b[2][548][2] = 6290 b[2][548][1] = 6291 b[2][548][0] = 6292 c b[2][549][2] = 6293 b[2][549][1] = 6294 b[2][549][0] = 6295 c b[2][550][2] = 6296 b[2][550][1] = 6297 b[2][550][0] = 6298 c b[2][551][2] = 6299 b[2][551][1] = 6300 b[2][551][0] = 6301 c b[2][552][2] = 6302 b[2][552][1] = 6303 b[2][552][0] = 6304 c b[2][553][2] = 6305 b[2][553][1] = 6306 b[2][553][0] = 6307 c b[2][554][2] = 6308 b[2][554][1] = 6309 b[2][554][0] = 6310 c b[2][555][2] = 6311 b[2][555][1] = 6312 b[2][555][0] = 6313 c b[2][556][2] = 6314 b[2][556][1] = 6315 b[2][556][0] = 6316 c b[2][557][2] = 6317 b[2][557][1] = 6318 b[2][557][0] = 6319 c b[2][558][2] = 6320 b[2][558][1] = 6321 b[2][558][0] = 6322 c b[2][559][2] = 6323 b[2][559][1] = 6324 b[2][559][0] = 6325 c b[2][560][2] = 6326 b[2][560][1] = 6327 b[2][560][0] = 6328 c b[2][561][2] = 6329 b[2][561][1] = 6330 b[2][561][0] = 6331 c b[2][562][2] = 6332 b[2][562][1] = 6333 b[2][562][0] = 6334 c b[2][563][2] = 6335 b[2][563][1] = 6336 b[2][563][0] = 6337 c b[2][564][2] = 6338 b[2][564][1] = 6339 b[2][564][0] = 6340 c b[2][565][2] = 6341 b[2][565][1] = 6342 b[2][565][0] = 6343 c b[2][566][2] = 6344 b[2][566][1] = 6345 b[2][566][0] = 6346 c b[2][567][2] = 6347 b[2][567][1] = 6348 b[2][567][0] = 6349 c b[2][568][2] = 6350 b[2][568][1] = 6351 b[2][568][0] = 6352 c b[2][569][2] = 6353 b[2][569][1] = 6354 b[2][569][0] = 6355 c b[2][570][2] = 6356 b[2][570][1] = 6357 b[2][570][0] = 6358 c b[2][571][2] = 6359 b[2][571][1] = 6360 b[2][571][0] = 6361 c b[2][572][2] = 6362 b[2][572][1] = 6363 b[2][572][0] = 6364 c b[2][573][2] = 6365 b[2][573][1] = 6366 b[2][573][0] = 6367 c b[2][574][2] = 6368 b[2][574][1] = 6369 b[2][574][0] = 6370 c b[2][575][2] = 6371 b[2][575][1] = 6372 b[2][575][0] = 6373 c b[2][576][2] = 6374 b[2][576][1] = 6375 b[2][576][0] = 6376 c b[2][577][2] = 6377 b[2][577][1] = 6378 b[2][577][0] = 6379 c b[2][578][2] = 6380 b[2][578][1] = 6381 b[2][578][0] = 6382 c b[2][579][2] = 6383 b[2][579][1] = 6384 b[2][579][0] = 6385 c b[2][580][2] = 6386 b[2][580][1] = 6387 b[2][580][0] = 6388 c b[2][581][2] = 6389 b[2][581][1] = 6390 b[2][581][0] = 6391 c b[3][1][2] = 6392 b[3][1][1] = 6393 b[3][1][0] = 6394 c b[3][2][2] = 6395 b[3][2][1] = 6396 b[3][2][0] = 6397 c b[3][3][2] = 6398 b[3][3][1] = 6399 b[3][3][0] = 6400 c b[3][4][2] = 6401 b[3][4][1] = 6402 b[3][4][0] = 6403 c b[3][5][2] = 6404 b[3][5][1] = 6405 b[3][5][0] = 6406 c b[3][6][2] = 6407 b[3][6][1] = 6408 b[3][6][0] = 6409 c b[3][7][2] = 6410 b[3][7][1] = 6411 b[3][7][0] = 6412 c b[3][8][2] = 6413 b[3][8][1] = 6414 b[3][8][0] = 6415 c b[3][9][2] = 6416 b[3][9][1] = 6417 b[3][9][0] = 6418 c b[3][10][2] = 6419 b[3][10][1] = 6420 b[3][10][0] = 6421 c b[3][11][2] = 6422 b[3][11][1] = 6423 b[3][11][0] = 6424 c b[3][12][2] = 6425 b[3][12][1] = 6426 b[3][12][0] = 6427 c b[3][13][2] = 6428 b[3][13][1] = 6429 b[3][13][0] = 6430 c b[3][14][2] = 6431 b[3][14][1] = 6432 b[3][14][0] = 6433 c b[3][15][2] = 6434 b[3][15][1] = 6435 b[3][15][0] = 6436 c b[3][16][2] = 6437 b[3][16][1] = 6438 b[3][16][0] = 6439 c b[3][17][2] = 6440 b[3][17][1] = 6441 b[3][17][0] = 6442 c b[3][18][2] = 6443 b[3][18][1] = 6444 b[3][18][0] = 6445 c b[3][19][2] = 6446 b[3][19][1] = 6447 b[3][19][0] = 6448 c b[3][20][2] = 6449 b[3][20][1] = 6450 b[3][20][0] = 6451 c b[3][21][2] = 6452 b[3][21][1] = 6453 b[3][21][0] = 6454 c b[3][22][2] = 6455 b[3][22][1] = 6456 b[3][22][0] = 6457 c b[3][23][2] = 6458 b[3][23][1] = 6459 b[3][23][0] = 6460 c b[3][24][2] = 6461 b[3][24][1] = 6462 b[3][24][0] = 6463 c b[3][25][2] = 6464 b[3][25][1] = 6465 b[3][25][0] = 6466 c b[3][26][2] = 6467 b[3][26][1] = 6468 b[3][26][0] = 6469 c b[3][27][2] = 6470 b[3][27][1] = 6471 b[3][27][0] = 6472 c b[3][28][2] = 6473 b[3][28][1] = 6474 b[3][28][0] = 6475 c b[3][29][2] = 6476 b[3][29][1] = 6477 b[3][29][0] = 6478 c b[3][30][2] = 6479 b[3][30][1] = 6480 b[3][30][0] = 6481 c b[3][31][2] = 6482 b[3][31][1] = 6483 b[3][31][0] = 6484 c b[3][32][2] = 6485 b[3][32][1] = 6486 b[3][32][0] = 6487 c b[3][33][2] = 6488 b[3][33][1] = 6489 b[3][33][0] = 6490 c b[3][34][2] = 6491 b[3][34][1] = 6492 b[3][34][0] = 6493 c b[3][35][2] = 6494 b[3][35][1] = 6495 b[3][35][0] = 6496 c b[3][36][2] = 6497 b[3][36][1] = 6498 b[3][36][0] = 6499 c b[3][37][2] = 6500 b[3][37][1] = 6501 b[3][37][0] = 6502 c b[3][38][2] = 6503 b[3][38][1] = 6504 b[3][38][0] = 6505 c b[3][39][2] = 6506 b[3][39][1] = 6507 b[3][39][0] = 6508 c b[3][40][2] = 6509 b[3][40][1] = 6510 b[3][40][0] = 6511 c b[3][41][2] = 6512 b[3][41][1] = 6513 b[3][41][0] = 6514 c b[3][42][2] = 6515 b[3][42][1] = 6516 b[3][42][0] = 6517 c b[3][43][2] = 6518 b[3][43][1] = 6519 b[3][43][0] = 6520 c b[3][44][2] = 6521 b[3][44][1] = 6522 b[3][44][0] = 6523 c b[3][45][2] = 6524 b[3][45][1] = 6525 b[3][45][0] = 6526 c b[3][46][2] = 6527 b[3][46][1] = 6528 b[3][46][0] = 6529 c b[3][47][2] = 6530 b[3][47][1] = 6531 b[3][47][0] = 6532 c b[3][48][2] = 6533 b[3][48][1] = 6534 b[3][48][0] = 6535 c b[3][49][2] = 6536 b[3][49][1] = 6537 b[3][49][0] = 6538 c b[3][50][2] = 6539 b[3][50][1] = 6540 b[3][50][0] = 6541 c b[3][51][2] = 6542 b[3][51][1] = 6543 b[3][51][0] = 6544 c b[3][52][2] = 6545 b[3][52][1] = 6546 b[3][52][0] = 6547 c b[3][53][2] = 6548 b[3][53][1] = 6549 b[3][53][0] = 6550 c b[3][54][2] = 6551 b[3][54][1] = 6552 b[3][54][0] = 6553 c b[3][55][2] = 6554 b[3][55][1] = 6555 b[3][55][0] = 6556 c b[3][56][2] = 6557 b[3][56][1] = 6558 b[3][56][0] = 6559 c b[3][57][2] = 6560 b[3][57][1] = 6561 b[3][57][0] = 6562 c b[3][58][2] = 6563 b[3][58][1] = 6564 b[3][58][0] = 6565 c b[3][59][2] = 6566 b[3][59][1] = 6567 b[3][59][0] = 6568 c b[3][60][2] = 6569 b[3][60][1] = 6570 b[3][60][0] = 6571 c b[3][61][2] = 6572 b[3][61][1] = 6573 b[3][61][0] = 6574 c b[3][62][2] = 6575 b[3][62][1] = 6576 b[3][62][0] = 6577 c b[3][63][2] = 6578 b[3][63][1] = 6579 b[3][63][0] = 6580 c b[3][64][2] = 6581 b[3][64][1] = 6582 b[3][64][0] = 6583 c b[3][65][2] = 6584 b[3][65][1] = 6585 b[3][65][0] = 6586 c b[3][66][2] = 6587 b[3][66][1] = 6588 b[3][66][0] = 6589 c b[3][67][2] = 6590 b[3][67][1] = 6591 b[3][67][0] = 6592 c b[3][68][2] = 6593 b[3][68][1] = 6594 b[3][68][0] = 6595 c b[3][69][2] = 6596 b[3][69][1] = 6597 b[3][69][0] = 6598 c b[3][70][2] = 6599 b[3][70][1] = 6600 b[3][70][0] = 6601 c b[3][71][2] = 6602 b[3][71][1] = 6603 b[3][71][0] = 6604 c b[3][72][2] = 6605 b[3][72][1] = 6606 b[3][72][0] = 6607 c b[3][73][2] = 6608 b[3][73][1] = 6609 b[3][73][0] = 6610 c b[3][74][2] = 6611 b[3][74][1] = 6612 b[3][74][0] = 6613 c b[3][75][2] = 6614 b[3][75][1] = 6615 b[3][75][0] = 6616 c b[3][76][2] = 6617 b[3][76][1] = 6618 b[3][76][0] = 6619 c b[3][77][2] = 6620 b[3][77][1] = 6621 b[3][77][0] = 6622 c b[3][78][2] = 6623 b[3][78][1] = 6624 b[3][78][0] = 6625 c b[3][79][2] = 6626 b[3][79][1] = 6627 b[3][79][0] = 6628 c b[3][80][2] = 6629 b[3][80][1] = 6630 b[3][80][0] = 6631 c b[3][81][2] = 6632 b[3][81][1] = 6633 b[3][81][0] = 6634 c b[3][82][2] = 6635 b[3][82][1] = 6636 b[3][82][0] = 6637 c b[3][83][2] = 6638 b[3][83][1] = 6639 b[3][83][0] = 6640 c b[3][84][2] = 6641 b[3][84][1] = 6642 b[3][84][0] = 6643 c b[3][85][2] = 6644 b[3][85][1] = 6645 b[3][85][0] = 6646 c b[3][86][2] = 6647 b[3][86][1] = 6648 b[3][86][0] = 6649 c b[3][87][2] = 6650 b[3][87][1] = 6651 b[3][87][0] = 6652 c b[3][88][2] = 6653 b[3][88][1] = 6654 b[3][88][0] = 6655 c b[3][89][2] = 6656 b[3][89][1] = 6657 b[3][89][0] = 6658 c b[3][90][2] = 6659 b[3][90][1] = 6660 b[3][90][0] = 6661 c b[3][91][2] = 6662 b[3][91][1] = 6663 b[3][91][0] = 6664 c b[3][92][2] = 6665 b[3][92][1] = 6666 b[3][92][0] = 6667 c b[3][93][2] = 6668 b[3][93][1] = 6669 b[3][93][0] = 6670 c b[3][94][2] = 6671 b[3][94][1] = 6672 b[3][94][0] = 6673 c b[3][95][2] = 6674 b[3][95][1] = 6675 b[3][95][0] = 6676 c b[3][96][2] = 6677 b[3][96][1] = 6678 b[3][96][0] = 6679 c b[3][97][2] = 6680 b[3][97][1] = 6681 b[3][97][0] = 6682 c b[3][98][2] = 6683 b[3][98][1] = 6684 b[3][98][0] = 6685 c b[3][99][2] = 6686 b[3][99][1] = 6687 b[3][99][0] = 6688 c b[3][100][2] = 6689 b[3][100][1] = 6690 b[3][100][0] = 6691 c b[3][101][2] = 6692 b[3][101][1] = 6693 b[3][101][0] = 6694 c b[3][102][2] = 6695 b[3][102][1] = 6696 b[3][102][0] = 6697 c b[3][103][2] = 6698 b[3][103][1] = 6699 b[3][103][0] = 6700 c b[3][104][2] = 6701 b[3][104][1] = 6702 b[3][104][0] = 6703 c b[3][105][2] = 6704 b[3][105][1] = 6705 b[3][105][0] = 6706 c b[3][106][2] = 6707 b[3][106][1] = 6708 b[3][106][0] = 6709 c b[3][107][2] = 6710 b[3][107][1] = 6711 b[3][107][0] = 6712 c b[3][108][2] = 6713 b[3][108][1] = 6714 b[3][108][0] = 6715 c b[3][109][2] = 6716 b[3][109][1] = 6717 b[3][109][0] = 6718 c b[3][110][2] = 6719 b[3][110][1] = 6720 b[3][110][0] = 6721 c b[3][111][2] = 6722 b[3][111][1] = 6723 b[3][111][0] = 6724 c b[3][112][2] = 6725 b[3][112][1] = 6726 b[3][112][0] = 6727 c b[3][113][2] = 6728 b[3][113][1] = 6729 b[3][113][0] = 6730 c b[3][114][2] = 6731 b[3][114][1] = 6732 b[3][114][0] = 6733 c b[3][115][2] = 6734 b[3][115][1] = 6735 b[3][115][0] = 6736 c b[3][116][2] = 6737 b[3][116][1] = 6738 b[3][116][0] = 6739 c b[3][117][2] = 6740 b[3][117][1] = 6741 b[3][117][0] = 6742 c b[3][118][2] = 6743 b[3][118][1] = 6744 b[3][118][0] = 6745 c b[3][119][2] = 6746 b[3][119][1] = 6747 b[3][119][0] = 6748 c b[3][120][2] = 6749 b[3][120][1] = 6750 b[3][120][0] = 6751 c b[3][121][2] = 6752 b[3][121][1] = 6753 b[3][121][0] = 6754 c b[3][122][2] = 6755 b[3][122][1] = 6756 b[3][122][0] = 6757 c b[3][123][2] = 6758 b[3][123][1] = 6759 b[3][123][0] = 6760 c b[3][124][2] = 6761 b[3][124][1] = 6762 b[3][124][0] = 6763 c b[3][125][2] = 6764 b[3][125][1] = 6765 b[3][125][0] = 6766 c b[3][126][2] = 6767 b[3][126][1] = 6768 b[3][126][0] = 6769 c b[3][127][2] = 6770 b[3][127][1] = 6771 b[3][127][0] = 6772 c b[3][128][2] = 6773 b[3][128][1] = 6774 b[3][128][0] = 6775 c b[3][129][2] = 6776 b[3][129][1] = 6777 b[3][129][0] = 6778 c b[3][130][2] = 6779 b[3][130][1] = 6780 b[3][130][0] = 6781 c b[3][131][2] = 6782 b[3][131][1] = 6783 b[3][131][0] = 6784 c b[3][132][2] = 6785 b[3][132][1] = 6786 b[3][132][0] = 6787 c b[3][133][2] = 6788 b[3][133][1] = 6789 b[3][133][0] = 6790 c b[3][134][2] = 6791 b[3][134][1] = 6792 b[3][134][0] = 6793 c b[3][135][2] = 6794 b[3][135][1] = 6795 b[3][135][0] = 6796 c b[3][136][2] = 6797 b[3][136][1] = 6798 b[3][136][0] = 6799 c b[3][137][2] = 6800 b[3][137][1] = 6801 b[3][137][0] = 6802 c b[3][138][2] = 6803 b[3][138][1] = 6804 b[3][138][0] = 6805 c b[3][139][2] = 6806 b[3][139][1] = 6807 b[3][139][0] = 6808 c b[3][140][2] = 6809 b[3][140][1] = 6810 b[3][140][0] = 6811 c b[3][141][2] = 6812 b[3][141][1] = 6813 b[3][141][0] = 6814 c b[3][142][2] = 6815 b[3][142][1] = 6816 b[3][142][0] = 6817 c b[3][143][2] = 6818 b[3][143][1] = 6819 b[3][143][0] = 6820 c b[3][144][2] = 6821 b[3][144][1] = 6822 b[3][144][0] = 6823 c b[3][145][2] = 6824 b[3][145][1] = 6825 b[3][145][0] = 6826 c b[3][146][2] = 6827 b[3][146][1] = 6828 b[3][146][0] = 6829 c b[3][147][2] = 6830 b[3][147][1] = 6831 b[3][147][0] = 6832 c b[3][148][2] = 6833 b[3][148][1] = 6834 b[3][148][0] = 6835 c b[3][149][2] = 6836 b[3][149][1] = 6837 b[3][149][0] = 6838 c b[3][150][2] = 6839 b[3][150][1] = 6840 b[3][150][0] = 6841 c b[3][151][2] = 6842 b[3][151][1] = 6843 b[3][151][0] = 6844 c b[3][152][2] = 6845 b[3][152][1] = 6846 b[3][152][0] = 6847 c b[3][153][2] = 6848 b[3][153][1] = 6849 b[3][153][0] = 6850 c b[3][154][2] = 6851 b[3][154][1] = 6852 b[3][154][0] = 6853 c b[3][155][2] = 6854 b[3][155][1] = 6855 b[3][155][0] = 6856 c b[3][156][2] = 6857 b[3][156][1] = 6858 b[3][156][0] = 6859 c b[3][157][2] = 6860 b[3][157][1] = 6861 b[3][157][0] = 6862 c b[3][158][2] = 6863 b[3][158][1] = 6864 b[3][158][0] = 6865 c b[3][159][2] = 6866 b[3][159][1] = 6867 b[3][159][0] = 6868 c b[3][160][2] = 6869 b[3][160][1] = 6870 b[3][160][0] = 6871 c b[3][161][2] = 6872 b[3][161][1] = 6873 b[3][161][0] = 6874 c b[3][162][2] = 6875 b[3][162][1] = 6876 b[3][162][0] = 6877 c b[3][163][2] = 6878 b[3][163][1] = 6879 b[3][163][0] = 6880 c b[3][164][2] = 6881 b[3][164][1] = 6882 b[3][164][0] = 6883 c b[3][165][2] = 6884 b[3][165][1] = 6885 b[3][165][0] = 6886 c b[3][166][2] = 6887 b[3][166][1] = 6888 b[3][166][0] = 6889 c b[3][167][2] = 6890 b[3][167][1] = 6891 b[3][167][0] = 6892 c b[3][168][2] = 6893 b[3][168][1] = 6894 b[3][168][0] = 6895 c b[3][169][2] = 6896 b[3][169][1] = 6897 b[3][169][0] = 6898 c b[3][170][2] = 6899 b[3][170][1] = 6900 b[3][170][0] = 6901 c b[3][171][2] = 6902 b[3][171][1] = 6903 b[3][171][0] = 6904 c b[3][172][2] = 6905 b[3][172][1] = 6906 b[3][172][0] = 6907 c b[3][173][2] = 6908 b[3][173][1] = 6909 b[3][173][0] = 6910 c b[3][174][2] = 6911 b[3][174][1] = 6912 b[3][174][0] = 6913 c b[3][175][2] = 6914 b[3][175][1] = 6915 b[3][175][0] = 6916 c b[3][176][2] = 6917 b[3][176][1] = 6918 b[3][176][0] = 6919 c b[3][177][2] = 6920 b[3][177][1] = 6921 b[3][177][0] = 6922 c b[3][178][2] = 6923 b[3][178][1] = 6924 b[3][178][0] = 6925 c b[3][179][2] = 6926 b[3][179][1] = 6927 b[3][179][0] = 6928 c b[3][180][2] = 6929 b[3][180][1] = 6930 b[3][180][0] = 6931 c b[3][181][2] = 6932 b[3][181][1] = 6933 b[3][181][0] = 6934 c b[3][182][2] = 6935 b[3][182][1] = 6936 b[3][182][0] = 6937 c b[3][183][2] = 6938 b[3][183][1] = 6939 b[3][183][0] = 6940 c b[3][184][2] = 6941 b[3][184][1] = 6942 b[3][184][0] = 6943 c b[3][185][2] = 6944 b[3][185][1] = 6945 b[3][185][0] = 6946 c b[3][186][2] = 6947 b[3][186][1] = 6948 b[3][186][0] = 6949 c b[3][187][2] = 6950 b[3][187][1] = 6951 b[3][187][0] = 6952 c b[3][188][2] = 6953 b[3][188][1] = 6954 b[3][188][0] = 6955 c b[3][189][2] = 6956 b[3][189][1] = 6957 b[3][189][0] = 6958 c b[3][190][2] = 6959 b[3][190][1] = 6960 b[3][190][0] = 6961 c b[3][191][2] = 6962 b[3][191][1] = 6963 b[3][191][0] = 6964 c b[3][192][2] = 6965 b[3][192][1] = 6966 b[3][192][0] = 6967 c b[3][193][2] = 6968 b[3][193][1] = 6969 b[3][193][0] = 6970 c b[3][194][2] = 6971 b[3][194][1] = 6972 b[3][194][0] = 6973 c b[3][195][2] = 6974 b[3][195][1] = 6975 b[3][195][0] = 6976 c b[3][196][2] = 6977 b[3][196][1] = 6978 b[3][196][0] = 6979 c b[3][197][2] = 6980 b[3][197][1] = 6981 b[3][197][0] = 6982 c b[3][198][2] = 6983 b[3][198][1] = 6984 b[3][198][0] = 6985 c b[3][199][2] = 6986 b[3][199][1] = 6987 b[3][199][0] = 6988 c b[3][200][2] = 6989 b[3][200][1] = 6990 b[3][200][0] = 6991 c b[3][201][2] = 6992 b[3][201][1] = 6993 b[3][201][0] = 6994 c b[3][202][2] = 6995 b[3][202][1] = 6996 b[3][202][0] = 6997 c b[3][203][2] = 6998 b[3][203][1] = 6999 b[3][203][0] = 7000 c b[3][204][2] = 7001 b[3][204][1] = 7002 b[3][204][0] = 7003 c b[3][205][2] = 7004 b[3][205][1] = 7005 b[3][205][0] = 7006 c b[3][206][2] = 7007 b[3][206][1] = 7008 b[3][206][0] = 7009 c b[3][207][2] = 7010 b[3][207][1] = 7011 b[3][207][0] = 7012 c b[3][208][2] = 7013 b[3][208][1] = 7014 b[3][208][0] = 7015 c b[3][209][2] = 7016 b[3][209][1] = 7017 b[3][209][0] = 7018 c b[3][210][2] = 7019 b[3][210][1] = 7020 b[3][210][0] = 7021 c b[3][211][2] = 7022 b[3][211][1] = 7023 b[3][211][0] = 7024 c b[3][212][2] = 7025 b[3][212][1] = 7026 b[3][212][0] = 7027 c b[3][213][2] = 7028 b[3][213][1] = 7029 b[3][213][0] = 7030 c b[3][214][2] = 7031 b[3][214][1] = 7032 b[3][214][0] = 7033 c b[3][215][2] = 7034 b[3][215][1] = 7035 b[3][215][0] = 7036 c b[3][216][2] = 7037 b[3][216][1] = 7038 b[3][216][0] = 7039 c b[3][217][2] = 7040 b[3][217][1] = 7041 b[3][217][0] = 7042 c b[3][218][2] = 7043 b[3][218][1] = 7044 b[3][218][0] = 7045 c b[3][219][2] = 7046 b[3][219][1] = 7047 b[3][219][0] = 7048 c b[3][220][2] = 7049 b[3][220][1] = 7050 b[3][220][0] = 7051 c b[3][221][2] = 7052 b[3][221][1] = 7053 b[3][221][0] = 7054 c b[3][222][2] = 7055 b[3][222][1] = 7056 b[3][222][0] = 7057 c b[3][223][2] = 7058 b[3][223][1] = 7059 b[3][223][0] = 7060 c b[3][224][2] = 7061 b[3][224][1] = 7062 b[3][224][0] = 7063 c b[3][225][2] = 7064 b[3][225][1] = 7065 b[3][225][0] = 7066 c b[3][226][2] = 7067 b[3][226][1] = 7068 b[3][226][0] = 7069 c b[3][227][2] = 7070 b[3][227][1] = 7071 b[3][227][0] = 7072 c b[3][228][2] = 7073 b[3][228][1] = 7074 b[3][228][0] = 7075 c b[3][229][2] = 7076 b[3][229][1] = 7077 b[3][229][0] = 7078 c b[3][230][2] = 7079 b[3][230][1] = 7080 b[3][230][0] = 7081 c b[3][231][2] = 7082 b[3][231][1] = 7083 b[3][231][0] = 7084 c b[3][232][2] = 7085 b[3][232][1] = 7086 b[3][232][0] = 7087 c b[3][233][2] = 7088 b[3][233][1] = 7089 b[3][233][0] = 7090 c b[3][234][2] = 7091 b[3][234][1] = 7092 b[3][234][0] = 7093 c b[3][235][2] = 7094 b[3][235][1] = 7095 b[3][235][0] = 7096 c b[3][236][2] = 7097 b[3][236][1] = 7098 b[3][236][0] = 7099 c b[3][237][2] = 7100 b[3][237][1] = 7101 b[3][237][0] = 7102 c b[3][238][2] = 7103 b[3][238][1] = 7104 b[3][238][0] = 7105 c b[3][239][2] = 7106 b[3][239][1] = 7107 b[3][239][0] = 7108 c b[3][240][2] = 7109 b[3][240][1] = 7110 b[3][240][0] = 7111 c b[3][241][2] = 7112 b[3][241][1] = 7113 b[3][241][0] = 7114 c b[3][242][2] = 7115 b[3][242][1] = 7116 b[3][242][0] = 7117 c b[3][243][2] = 7118 b[3][243][1] = 7119 b[3][243][0] = 7120 c b[3][244][2] = 7121 b[3][244][1] = 7122 b[3][244][0] = 7123 c b[3][245][2] = 7124 b[3][245][1] = 7125 b[3][245][0] = 7126 c b[3][246][2] = 7127 b[3][246][1] = 7128 b[3][246][0] = 7129 c b[3][247][2] = 7130 b[3][247][1] = 7131 b[3][247][0] = 7132 c b[3][248][2] = 7133 b[3][248][1] = 7134 b[3][248][0] = 7135 c b[3][249][2] = 7136 b[3][249][1] = 7137 b[3][249][0] = 7138 c b[3][250][2] = 7139 b[3][250][1] = 7140 b[3][250][0] = 7141 c b[3][251][2] = 7142 b[3][251][1] = 7143 b[3][251][0] = 7144 c b[3][252][2] = 7145 b[3][252][1] = 7146 b[3][252][0] = 7147 c b[3][253][2] = 7148 b[3][253][1] = 7149 b[3][253][0] = 7150 c b[3][254][2] = 7151 b[3][254][1] = 7152 b[3][254][0] = 7153 c b[3][255][2] = 7154 b[3][255][1] = 7155 b[3][255][0] = 7156 c b[3][256][2] = 7157 b[3][256][1] = 7158 b[3][256][0] = 7159 c b[3][257][2] = 7160 b[3][257][1] = 7161 b[3][257][0] = 7162 c b[3][258][2] = 7163 b[3][258][1] = 7164 b[3][258][0] = 7165 c b[3][259][2] = 7166 b[3][259][1] = 7167 b[3][259][0] = 7168 c b[3][260][2] = 7169 b[3][260][1] = 7170 b[3][260][0] = 7171 c b[3][261][2] = 7172 b[3][261][1] = 7173 b[3][261][0] = 7174 c b[3][262][2] = 7175 b[3][262][1] = 7176 b[3][262][0] = 7177 c b[3][263][2] = 7178 b[3][263][1] = 7179 b[3][263][0] = 7180 c b[3][264][2] = 7181 b[3][264][1] = 7182 b[3][264][0] = 7183 c b[3][265][2] = 7184 b[3][265][1] = 7185 b[3][265][0] = 7186 c b[3][266][2] = 7187 b[3][266][1] = 7188 b[3][266][0] = 7189 c b[3][267][2] = 7190 b[3][267][1] = 7191 b[3][267][0] = 7192 c b[3][268][2] = 7193 b[3][268][1] = 7194 b[3][268][0] = 7195 c b[3][269][2] = 7196 b[3][269][1] = 7197 b[3][269][0] = 7198 c b[3][270][2] = 7199 b[3][270][1] = 7200 b[3][270][0] = 7201 c b[3][271][2] = 7202 b[3][271][1] = 7203 b[3][271][0] = 7204 c b[3][272][2] = 7205 b[3][272][1] = 7206 b[3][272][0] = 7207 c b[3][273][2] = 7208 b[3][273][1] = 7209 b[3][273][0] = 7210 c b[3][274][2] = 7211 b[3][274][1] = 7212 b[3][274][0] = 7213 c b[3][275][2] = 7214 b[3][275][1] = 7215 b[3][275][0] = 7216 c b[3][276][2] = 7217 b[3][276][1] = 7218 b[3][276][0] = 7219 c b[3][277][2] = 7220 b[3][277][1] = 7221 b[3][277][0] = 7222 c b[3][278][2] = 7223 b[3][278][1] = 7224 b[3][278][0] = 7225 c b[3][279][2] = 7226 b[3][279][1] = 7227 b[3][279][0] = 7228 c b[3][280][2] = 7229 b[3][280][1] = 7230 b[3][280][0] = 7231 c b[3][281][2] = 7232 b[3][281][1] = 7233 b[3][281][0] = 7234 c b[3][282][2] = 7235 b[3][282][1] = 7236 b[3][282][0] = 7237 c b[3][283][2] = 7238 b[3][283][1] = 7239 b[3][283][0] = 7240 c b[3][284][2] = 7241 b[3][284][1] = 7242 b[3][284][0] = 7243 c b[3][285][2] = 7244 b[3][285][1] = 7245 b[3][285][0] = 7246 c b[3][286][2] = 7247 b[3][286][1] = 7248 b[3][286][0] = 7249 c b[3][287][2] = 7250 b[3][287][1] = 7251 b[3][287][0] = 7252 c b[3][288][2] = 7253 b[3][288][1] = 7254 b[3][288][0] = 7255 c b[3][289][2] = 7256 b[3][289][1] = 7257 b[3][289][0] = 7258 c b[3][290][2] = 7259 b[3][290][1] = 7260 b[3][290][0] = 7261 c b[3][291][2] = 7262 b[3][291][1] = 7263 b[3][291][0] = 7264 c b[3][292][2] = 7265 b[3][292][1] = 7266 b[3][292][0] = 7267 c b[3][293][2] = 7268 b[3][293][1] = 7269 b[3][293][0] = 7270 c b[3][294][2] = 7271 b[3][294][1] = 7272 b[3][294][0] = 7273 c b[3][295][2] = 7274 b[3][295][1] = 7275 b[3][295][0] = 7276 c b[3][296][2] = 7277 b[3][296][1] = 7278 b[3][296][0] = 7279 c b[3][297][2] = 7280 b[3][297][1] = 7281 b[3][297][0] = 7282 c b[3][298][2] = 7283 b[3][298][1] = 7284 b[3][298][0] = 7285 c b[3][299][2] = 7286 b[3][299][1] = 7287 b[3][299][0] = 7288 c b[3][300][2] = 7289 b[3][300][1] = 7290 b[3][300][0] = 7291 c b[3][301][2] = 7292 b[3][301][1] = 7293 b[3][301][0] = 7294 c b[3][302][2] = 7295 b[3][302][1] = 7296 b[3][302][0] = 7297 c b[3][303][2] = 7298 b[3][303][1] = 7299 b[3][303][0] = 7300 c b[3][304][2] = 7301 b[3][304][1] = 7302 b[3][304][0] = 7303 c b[3][305][2] = 7304 b[3][305][1] = 7305 b[3][305][0] = 7306 c b[3][306][2] = 7307 b[3][306][1] = 7308 b[3][306][0] = 7309 c b[3][307][2] = 7310 b[3][307][1] = 7311 b[3][307][0] = 7312 c b[3][308][2] = 7313 b[3][308][1] = 7314 b[3][308][0] = 7315 c b[3][309][2] = 7316 b[3][309][1] = 7317 b[3][309][0] = 7318 c b[3][310][2] = 7319 b[3][310][1] = 7320 b[3][310][0] = 7321 c b[3][311][2] = 7322 b[3][311][1] = 7323 b[3][311][0] = 7324 c b[3][312][2] = 7325 b[3][312][1] = 7326 b[3][312][0] = 7327 c b[3][313][2] = 7328 b[3][313][1] = 7329 b[3][313][0] = 7330 c b[3][314][2] = 7331 b[3][314][1] = 7332 b[3][314][0] = 7333 c b[3][315][2] = 7334 b[3][315][1] = 7335 b[3][315][0] = 7336 c b[3][316][2] = 7337 b[3][316][1] = 7338 b[3][316][0] = 7339 c b[3][317][2] = 7340 b[3][317][1] = 7341 b[3][317][0] = 7342 c b[3][318][2] = 7343 b[3][318][1] = 7344 b[3][318][0] = 7345 c b[3][319][2] = 7346 b[3][319][1] = 7347 b[3][319][0] = 7348 c b[3][320][2] = 7349 b[3][320][1] = 7350 b[3][320][0] = 7351 c b[3][321][2] = 7352 b[3][321][1] = 7353 b[3][321][0] = 7354 c b[3][322][2] = 7355 b[3][322][1] = 7356 b[3][322][0] = 7357 c b[3][323][2] = 7358 b[3][323][1] = 7359 b[3][323][0] = 7360 c b[3][324][2] = 7361 b[3][324][1] = 7362 b[3][324][0] = 7363 c b[3][325][2] = 7364 b[3][325][1] = 7365 b[3][325][0] = 7366 c b[3][326][2] = 7367 b[3][326][1] = 7368 b[3][326][0] = 7369 c b[3][327][2] = 7370 b[3][327][1] = 7371 b[3][327][0] = 7372 c b[3][328][2] = 7373 b[3][328][1] = 7374 b[3][328][0] = 7375 c b[3][329][2] = 7376 b[3][329][1] = 7377 b[3][329][0] = 7378 c b[3][330][2] = 7379 b[3][330][1] = 7380 b[3][330][0] = 7381 c b[3][331][2] = 7382 b[3][331][1] = 7383 b[3][331][0] = 7384 c b[3][332][2] = 7385 b[3][332][1] = 7386 b[3][332][0] = 7387 c b[3][333][2] = 7388 b[3][333][1] = 7389 b[3][333][0] = 7390 c b[3][334][2] = 7391 b[3][334][1] = 7392 b[3][334][0] = 7393 c b[3][335][2] = 7394 b[3][335][1] = 7395 b[3][335][0] = 7396 c b[3][336][2] = 7397 b[3][336][1] = 7398 b[3][336][0] = 7399 c b[3][337][2] = 7400 b[3][337][1] = 7401 b[3][337][0] = 7402 c b[3][338][2] = 7403 b[3][338][1] = 7404 b[3][338][0] = 7405 c b[3][339][2] = 7406 b[3][339][1] = 7407 b[3][339][0] = 7408 c b[3][340][2] = 7409 b[3][340][1] = 7410 b[3][340][0] = 7411 c b[3][341][2] = 7412 b[3][341][1] = 7413 b[3][341][0] = 7414 c b[3][342][2] = 7415 b[3][342][1] = 7416 b[3][342][0] = 7417 c b[3][343][2] = 7418 b[3][343][1] = 7419 b[3][343][0] = 7420 c b[3][344][2] = 7421 b[3][344][1] = 7422 b[3][344][0] = 7423 c b[3][345][2] = 7424 b[3][345][1] = 7425 b[3][345][0] = 7426 c b[3][346][2] = 7427 b[3][346][1] = 7428 b[3][346][0] = 7429 c b[3][347][2] = 7430 b[3][347][1] = 7431 b[3][347][0] = 7432 c b[3][348][2] = 7433 b[3][348][1] = 7434 b[3][348][0] = 7435 c b[3][349][2] = 7436 b[3][349][1] = 7437 b[3][349][0] = 7438 c b[3][350][2] = 7439 b[3][350][1] = 7440 b[3][350][0] = 7441 c b[3][351][2] = 7442 b[3][351][1] = 7443 b[3][351][0] = 7444 c b[3][352][2] = 7445 b[3][352][1] = 7446 b[3][352][0] = 7447 c b[3][353][2] = 7448 b[3][353][1] = 7449 b[3][353][0] = 7450 c b[3][354][2] = 7451 b[3][354][1] = 7452 b[3][354][0] = 7453 c b[3][355][2] = 7454 b[3][355][1] = 7455 b[3][355][0] = 7456 c b[3][356][2] = 7457 b[3][356][1] = 7458 b[3][356][0] = 7459 c b[3][357][2] = 7460 b[3][357][1] = 7461 b[3][357][0] = 7462 c b[3][358][2] = 7463 b[3][358][1] = 7464 b[3][358][0] = 7465 c b[3][359][2] = 7466 b[3][359][1] = 7467 b[3][359][0] = 7468 c b[3][360][2] = 7469 b[3][360][1] = 7470 b[3][360][0] = 7471 c b[3][361][2] = 7472 b[3][361][1] = 7473 b[3][361][0] = 7474 c b[3][362][2] = 7475 b[3][362][1] = 7476 b[3][362][0] = 7477 c b[3][363][2] = 7478 b[3][363][1] = 7479 b[3][363][0] = 7480 c b[3][364][2] = 7481 b[3][364][1] = 7482 b[3][364][0] = 7483 c b[3][365][2] = 7484 b[3][365][1] = 7485 b[3][365][0] = 7486 c b[3][366][2] = 7487 b[3][366][1] = 7488 b[3][366][0] = 7489 c b[3][367][2] = 7490 b[3][367][1] = 7491 b[3][367][0] = 7492 c b[3][368][2] = 7493 b[3][368][1] = 7494 b[3][368][0] = 7495 c b[3][369][2] = 7496 b[3][369][1] = 7497 b[3][369][0] = 7498 c b[3][370][2] = 7499 b[3][370][1] = 7500 b[3][370][0] = 7501 c b[3][371][2] = 7502 b[3][371][1] = 7503 b[3][371][0] = 7504 c b[3][372][2] = 7505 b[3][372][1] = 7506 b[3][372][0] = 7507 c b[3][373][2] = 7508 b[3][373][1] = 7509 b[3][373][0] = 7510 c b[3][374][2] = 7511 b[3][374][1] = 7512 b[3][374][0] = 7513 c b[3][375][2] = 7514 b[3][375][1] = 7515 b[3][375][0] = 7516 c b[3][376][2] = 7517 b[3][376][1] = 7518 b[3][376][0] = 7519 c b[3][377][2] = 7520 b[3][377][1] = 7521 b[3][377][0] = 7522 c b[3][378][2] = 7523 b[3][378][1] = 7524 b[3][378][0] = 7525 c b[3][379][2] = 7526 b[3][379][1] = 7527 b[3][379][0] = 7528 c b[3][380][2] = 7529 b[3][380][1] = 7530 b[3][380][0] = 7531 c b[3][381][2] = 7532 b[3][381][1] = 7533 b[3][381][0] = 7534 c b[3][382][2] = 7535 b[3][382][1] = 7536 b[3][382][0] = 7537 c b[3][383][2] = 7538 b[3][383][1] = 7539 b[3][383][0] = 7540 c b[3][384][2] = 7541 b[3][384][1] = 7542 b[3][384][0] = 7543 c b[3][385][2] = 7544 b[3][385][1] = 7545 b[3][385][0] = 7546 c b[3][386][2] = 7547 b[3][386][1] = 7548 b[3][386][0] = 7549 c b[3][387][2] = 7550 b[3][387][1] = 7551 b[3][387][0] = 7552 c b[3][388][2] = 7553 b[3][388][1] = 7554 b[3][388][0] = 7555 c b[4][1][2] = 7556 b[4][1][1] = 7557 b[4][1][0] = 7558 c b[4][2][2] = 7559 b[4][2][1] = 7560 b[4][2][0] = 7561 c b[4][3][2] = 7562 b[4][3][1] = 7563 b[4][3][0] = 7564 c b[4][4][2] = 7565 b[4][4][1] = 7566 b[4][4][0] = 7567 c b[4][5][2] = 7568 b[4][5][1] = 7569 b[4][5][0] = 7570 c b[4][6][2] = 7571 b[4][6][1] = 7572 b[4][6][0] = 7573 c b[4][7][2] = 7574 b[4][7][1] = 7575 b[4][7][0] = 7576 c b[4][8][2] = 7577 b[4][8][1] = 7578 b[4][8][0] = 7579 c b[4][9][2] = 7580 b[4][9][1] = 7581 b[4][9][0] = 7582 c b[4][10][2] = 7583 b[4][10][1] = 7584 b[4][10][0] = 7585 c b[4][11][2] = 7586 b[4][11][1] = 7587 b[4][11][0] = 7588 c b[4][12][2] = 7589 b[4][12][1] = 7590 b[4][12][0] = 7591 c b[4][13][2] = 7592 b[4][13][1] = 7593 b[4][13][0] = 7594 c b[4][14][2] = 7595 b[4][14][1] = 7596 b[4][14][0] = 7597 c b[4][15][2] = 7598 b[4][15][1] = 7599 b[4][15][0] = 7600 c b[4][16][2] = 7601 b[4][16][1] = 7602 b[4][16][0] = 7603 c b[4][17][2] = 7604 b[4][17][1] = 7605 b[4][17][0] = 7606 c b[4][18][2] = 7607 b[4][18][1] = 7608 b[4][18][0] = 7609 c b[4][19][2] = 7610 b[4][19][1] = 7611 b[4][19][0] = 7612 c b[4][20][2] = 7613 b[4][20][1] = 7614 b[4][20][0] = 7615 c b[4][21][2] = 7616 b[4][21][1] = 7617 b[4][21][0] = 7618 c b[4][22][2] = 7619 b[4][22][1] = 7620 b[4][22][0] = 7621 c b[4][23][2] = 7622 b[4][23][1] = 7623 b[4][23][0] = 7624 c b[4][24][2] = 7625 b[4][24][1] = 7626 b[4][24][0] = 7627 c b[4][25][2] = 7628 b[4][25][1] = 7629 b[4][25][0] = 7630 c b[4][26][2] = 7631 b[4][26][1] = 7632 b[4][26][0] = 7633 c b[4][27][2] = 7634 b[4][27][1] = 7635 b[4][27][0] = 7636 c b[4][28][2] = 7637 b[4][28][1] = 7638 b[4][28][0] = 7639 c b[4][29][2] = 7640 b[4][29][1] = 7641 b[4][29][0] = 7642 c b[4][30][2] = 7643 b[4][30][1] = 7644 b[4][30][0] = 7645 c b[4][31][2] = 7646 b[4][31][1] = 7647 b[4][31][0] = 7648 c b[4][32][2] = 7649 b[4][32][1] = 7650 b[4][32][0] = 7651 c b[4][33][2] = 7652 b[4][33][1] = 7653 b[4][33][0] = 7654 c b[4][34][2] = 7655 b[4][34][1] = 7656 b[4][34][0] = 7657 c b[4][35][2] = 7658 b[4][35][1] = 7659 b[4][35][0] = 7660 c b[4][36][2] = 7661 b[4][36][1] = 7662 b[4][36][0] = 7663 c b[4][37][2] = 7664 b[4][37][1] = 7665 b[4][37][0] = 7666 c b[4][38][2] = 7667 b[4][38][1] = 7668 b[4][38][0] = 7669 c b[4][39][2] = 7670 b[4][39][1] = 7671 b[4][39][0] = 7672 c b[4][40][2] = 7673 b[4][40][1] = 7674 b[4][40][0] = 7675 c b[4][41][2] = 7676 b[4][41][1] = 7677 b[4][41][0] = 7678 c b[4][42][2] = 7679 b[4][42][1] = 7680 b[4][42][0] = 7681 c b[4][43][2] = 7682 b[4][43][1] = 7683 b[4][43][0] = 7684 c b[4][44][2] = 7685 b[4][44][1] = 7686 b[4][44][0] = 7687 c b[4][45][2] = 7688 b[4][45][1] = 7689 b[4][45][0] = 7690 c b[4][46][2] = 7691 b[4][46][1] = 7692 b[4][46][0] = 7693 c b[4][47][2] = 7694 b[4][47][1] = 7695 b[4][47][0] = 7696 c b[4][48][2] = 7697 b[4][48][1] = 7698 b[4][48][0] = 7699 c b[4][49][2] = 7700 b[4][49][1] = 7701 b[4][49][0] = 7702 c b[4][50][2] = 7703 b[4][50][1] = 7704 b[4][50][0] = 7705 c b[4][51][2] = 7706 b[4][51][1] = 7707 b[4][51][0] = 7708 c b[4][52][2] = 7709 b[4][52][1] = 7710 b[4][52][0] = 7711 c b[4][53][2] = 7712 b[4][53][1] = 7713 b[4][53][0] = 7714 c b[4][54][2] = 7715 b[4][54][1] = 7716 b[4][54][0] = 7717 c b[4][55][2] = 7718 b[4][55][1] = 7719 b[4][55][0] = 7720 c b[4][56][2] = 7721 b[4][56][1] = 7722 b[4][56][0] = 7723 c b[4][57][2] = 7724 b[4][57][1] = 7725 b[4][57][0] = 7726 c b[4][58][2] = 7727 b[4][58][1] = 7728 b[4][58][0] = 7729 c b[4][59][2] = 7730 b[4][59][1] = 7731 b[4][59][0] = 7732 c b[4][60][2] = 7733 b[4][60][1] = 7734 b[4][60][0] = 7735 c b[4][61][2] = 7736 b[4][61][1] = 7737 b[4][61][0] = 7738 c b[4][62][2] = 7739 b[4][62][1] = 7740 b[4][62][0] = 7741 c b[4][63][2] = 7742 b[4][63][1] = 7743 b[4][63][0] = 7744 c b[4][64][2] = 7745 b[4][64][1] = 7746 b[4][64][0] = 7747 c b[4][65][2] = 7748 b[4][65][1] = 7749 b[4][65][0] = 7750 c b[4][66][2] = 7751 b[4][66][1] = 7752 b[4][66][0] = 7753 c b[4][67][2] = 7754 b[4][67][1] = 7755 b[4][67][0] = 7756 c b[4][68][2] = 7757 b[4][68][1] = 7758 b[4][68][0] = 7759 c b[4][69][2] = 7760 b[4][69][1] = 7761 b[4][69][0] = 7762 c b[4][70][2] = 7763 b[4][70][1] = 7764 b[4][70][0] = 7765 c b[4][71][2] = 7766 b[4][71][1] = 7767 b[4][71][0] = 7768 c b[4][72][2] = 7769 b[4][72][1] = 7770 b[4][72][0] = 7771 c b[4][73][2] = 7772 b[4][73][1] = 7773 b[4][73][0] = 7774 c b[4][74][2] = 7775 b[4][74][1] = 7776 b[4][74][0] = 7777 c b[4][75][2] = 7778 b[4][75][1] = 7779 b[4][75][0] = 7780 c b[4][76][2] = 7781 b[4][76][1] = 7782 b[4][76][0] = 7783 c b[4][77][2] = 7784 b[4][77][1] = 7785 b[4][77][0] = 7786 c b[4][78][2] = 7787 b[4][78][1] = 7788 b[4][78][0] = 7789 c b[4][79][2] = 7790 b[4][79][1] = 7791 b[4][79][0] = 7792 c b[4][80][2] = 7793 b[4][80][1] = 7794 b[4][80][0] = 7795 c b[4][81][2] = 7796 b[4][81][1] = 7797 b[4][81][0] = 7798 c b[4][82][2] = 7799 b[4][82][1] = 7800 b[4][82][0] = 7801 c b[4][83][2] = 7802 b[4][83][1] = 7803 b[4][83][0] = 7804 c b[4][84][2] = 7805 b[4][84][1] = 7806 b[4][84][0] = 7807 c b[4][85][2] = 7808 b[4][85][1] = 7809 b[4][85][0] = 7810 c b[4][86][2] = 7811 b[4][86][1] = 7812 b[4][86][0] = 7813 c b[4][87][2] = 7814 b[4][87][1] = 7815 b[4][87][0] = 7816 c b[4][88][2] = 7817 b[4][88][1] = 7818 b[4][88][0] = 7819 c b[4][89][2] = 7820 b[4][89][1] = 7821 b[4][89][0] = 7822 c b[4][90][2] = 7823 b[4][90][1] = 7824 b[4][90][0] = 7825 c b[4][91][2] = 7826 b[4][91][1] = 7827 b[4][91][0] = 7828 c b[4][92][2] = 7829 b[4][92][1] = 7830 b[4][92][0] = 7831 c b[4][93][2] = 7832 b[4][93][1] = 7833 b[4][93][0] = 7834 c b[4][94][2] = 7835 b[4][94][1] = 7836 b[4][94][0] = 7837 c b[4][95][2] = 7838 b[4][95][1] = 7839 b[4][95][0] = 7840 c b[4][96][2] = 7841 b[4][96][1] = 7842 b[4][96][0] = 7843 c b[4][97][2] = 7844 b[4][97][1] = 7845 b[4][97][0] = 7846 c b[4][98][2] = 7847 b[4][98][1] = 7848 b[4][98][0] = 7849 c b[4][99][2] = 7850 b[4][99][1] = 7851 b[4][99][0] = 7852 c b[4][100][2] = 7853 b[4][100][1] = 7854 b[4][100][0] = 7855 c b[4][101][2] = 7856 b[4][101][1] = 7857 b[4][101][0] = 7858 c b[4][102][2] = 7859 b[4][102][1] = 7860 b[4][102][0] = 7861 c b[4][103][2] = 7862 b[4][103][1] = 7863 b[4][103][0] = 7864 c b[4][104][2] = 7865 b[4][104][1] = 7866 b[4][104][0] = 7867 c b[4][105][2] = 7868 b[4][105][1] = 7869 b[4][105][0] = 7870 c b[4][106][2] = 7871 b[4][106][1] = 7872 b[4][106][0] = 7873 c b[4][107][2] = 7874 b[4][107][1] = 7875 b[4][107][0] = 7876 c b[4][108][2] = 7877 b[4][108][1] = 7878 b[4][108][0] = 7879 c b[4][109][2] = 7880 b[4][109][1] = 7881 b[4][109][0] = 7882 c b[4][110][2] = 7883 b[4][110][1] = 7884 b[4][110][0] = 7885 c b[4][111][2] = 7886 b[4][111][1] = 7887 b[4][111][0] = 7888 c b[4][112][2] = 7889 b[4][112][1] = 7890 b[4][112][0] = 7891 c b[4][113][2] = 7892 b[4][113][1] = 7893 b[4][113][0] = 7894 c b[4][114][2] = 7895 b[4][114][1] = 7896 b[4][114][0] = 7897 c b[4][115][2] = 7898 b[4][115][1] = 7899 b[4][115][0] = 7900 c b[4][116][2] = 7901 b[4][116][1] = 7902 b[4][116][0] = 7903 c b[4][117][2] = 7904 b[4][117][1] = 7905 b[4][117][0] = 7906 c b[4][118][2] = 7907 b[4][118][1] = 7908 b[4][118][0] = 7909 c b[4][119][2] = 7910 b[4][119][1] = 7911 b[4][119][0] = 7912 c b[4][120][2] = 7913 b[4][120][1] = 7914 b[4][120][0] = 7915 c b[4][121][2] = 7916 b[4][121][1] = 7917 b[4][121][0] = 7918 c b[4][122][2] = 7919 b[4][122][1] = 7920 b[4][122][0] = 7921 c b[4][123][2] = 7922 b[4][123][1] = 7923 b[4][123][0] = 7924 c b[4][124][2] = 7925 b[4][124][1] = 7926 b[4][124][0] = 7927 c b[4][125][2] = 7928 b[4][125][1] = 7929 b[4][125][0] = 7930 c b[4][126][2] = 7931 b[4][126][1] = 7932 b[4][126][0] = 7933 c b[4][127][2] = 7934 b[4][127][1] = 7935 b[4][127][0] = 7936 c b[4][128][2] = 7937 b[4][128][1] = 7938 b[4][128][0] = 7939 c b[4][129][2] = 7940 b[4][129][1] = 7941 b[4][129][0] = 7942 c b[4][130][2] = 7943 b[4][130][1] = 7944 b[4][130][0] = 7945 c b[4][131][2] = 7946 b[4][131][1] = 7947 b[4][131][0] = 7948 c b[4][132][2] = 7949 b[4][132][1] = 7950 b[4][132][0] = 7951 c b[4][133][2] = 7952 b[4][133][1] = 7953 b[4][133][0] = 7954 c b[4][134][2] = 7955 b[4][134][1] = 7956 b[4][134][0] = 7957 c b[4][135][2] = 7958 b[4][135][1] = 7959 b[4][135][0] = 7960 c b[4][136][2] = 7961 b[4][136][1] = 7962 b[4][136][0] = 7963 c b[4][137][2] = 7964 b[4][137][1] = 7965 b[4][137][0] = 7966 c b[4][138][2] = 7967 b[4][138][1] = 7968 b[4][138][0] = 7969 c b[4][139][2] = 7970 b[4][139][1] = 7971 b[4][139][0] = 7972 c b[4][140][2] = 7973 b[4][140][1] = 7974 b[4][140][0] = 7975 c b[4][141][2] = 7976 b[4][141][1] = 7977 b[4][141][0] = 7978 c b[4][142][2] = 7979 b[4][142][1] = 7980 b[4][142][0] = 7981 c b[4][143][2] = 7982 b[4][143][1] = 7983 b[4][143][0] = 7984 c b[4][144][2] = 7985 b[4][144][1] = 7986 b[4][144][0] = 7987 c b[4][145][2] = 7988 b[4][145][1] = 7989 b[4][145][0] = 7990 c b[4][146][2] = 7991 b[4][146][1] = 7992 b[4][146][0] = 7993 c b[4][147][2] = 7994 b[4][147][1] = 7995 b[4][147][0] = 7996 c b[4][148][2] = 7997 b[4][148][1] = 7998 b[4][148][0] = 7999 c b[4][149][2] = 8000 b[4][149][1] = 8001 b[4][149][0] = 8002 c b[4][150][2] = 8003 b[4][150][1] = 8004 b[4][150][0] = 8005 c b[4][151][2] = 8006 b[4][151][1] = 8007 b[4][151][0] = 8008 c b[4][152][2] = 8009 b[4][152][1] = 8010 b[4][152][0] = 8011 c b[4][153][2] = 8012 b[4][153][1] = 8013 b[4][153][0] = 8014 c b[4][154][2] = 8015 b[4][154][1] = 8016 b[4][154][0] = 8017 c b[4][155][2] = 8018 b[4][155][1] = 8019 b[4][155][0] = 8020 c b[4][156][2] = 8021 b[4][156][1] = 8022 b[4][156][0] = 8023 c b[4][157][2] = 8024 b[4][157][1] = 8025 b[4][157][0] = 8026 c b[4][158][2] = 8027 b[4][158][1] = 8028 b[4][158][0] = 8029 c b[4][159][2] = 8030 b[4][159][1] = 8031 b[4][159][0] = 8032 c b[4][160][2] = 8033 b[4][160][1] = 8034 b[4][160][0] = 8035 c b[4][161][2] = 8036 b[4][161][1] = 8037 b[4][161][0] = 8038 c b[4][162][2] = 8039 b[4][162][1] = 8040 b[4][162][0] = 8041 c b[4][163][2] = 8042 b[4][163][1] = 8043 b[4][163][0] = 8044 c b[4][164][2] = 8045 b[4][164][1] = 8046 b[4][164][0] = 8047 c b[4][165][2] = 8048 b[4][165][1] = 8049 b[4][165][0] = 8050 c b[4][166][2] = 8051 b[4][166][1] = 8052 b[4][166][0] = 8053 c b[4][167][2] = 8054 b[4][167][1] = 8055 b[4][167][0] = 8056 c b[4][168][2] = 8057 b[4][168][1] = 8058 b[4][168][0] = 8059 c b[4][169][2] = 8060 b[4][169][1] = 8061 b[4][169][0] = 8062 c b[4][170][2] = 8063 b[4][170][1] = 8064 b[4][170][0] = 8065 c b[4][171][2] = 8066 b[4][171][1] = 8067 b[4][171][0] = 8068 c b[4][172][2] = 8069 b[4][172][1] = 8070 b[4][172][0] = 8071 c b[4][173][2] = 8072 b[4][173][1] = 8073 b[4][173][0] = 8074 c b[4][174][2] = 8075 b[4][174][1] = 8076 b[4][174][0] = 8077 c b[4][175][2] = 8078 b[4][175][1] = 8079 b[4][175][0] = 8080 c b[4][176][2] = 8081 b[4][176][1] = 8082 b[4][176][0] = 8083 c b[4][177][2] = 8084 b[4][177][1] = 8085 b[4][177][0] = 8086 c b[4][178][2] = 8087 b[4][178][1] = 8088 b[4][178][0] = 8089 c b[4][179][2] = 8090 b[4][179][1] = 8091 b[4][179][0] = 8092 c b[4][180][2] = 8093 b[4][180][1] = 8094 b[4][180][0] = 8095 c b[4][181][2] = 8096 b[4][181][1] = 8097 b[4][181][0] = 8098 c b[4][182][2] = 8099 b[4][182][1] = 8100 b[4][182][0] = 8101 c b[4][183][2] = 8102 b[4][183][1] = 8103 b[4][183][0] = 8104 c b[4][184][2] = 8105 b[4][184][1] = 8106 b[4][184][0] = 8107 c b[4][185][2] = 8108 b[4][185][1] = 8109 b[4][185][0] = 8110 c b[4][186][2] = 8111 b[4][186][1] = 8112 b[4][186][0] = 8113 c b[4][187][2] = 8114 b[4][187][1] = 8115 b[4][187][0] = 8116 c b[4][188][2] = 8117 b[4][188][1] = 8118 b[4][188][0] = 8119 c b[4][189][2] = 8120 b[4][189][1] = 8121 b[4][189][0] = 8122 c b[4][190][2] = 8123 b[4][190][1] = 8124 b[4][190][0] = 8125 c b[4][191][2] = 8126 b[4][191][1] = 8127 b[4][191][0] = 8128 c b[4][192][2] = 8129 b[4][192][1] = 8130 b[4][192][0] = 8131 c b[4][193][2] = 8132 b[4][193][1] = 8133 b[4][193][0] = 8134 c b[4][194][2] = 8135 b[4][194][1] = 8136 b[4][194][0] = 8137 c b[4][195][2] = 8138 b[4][195][1] = 8139 b[4][195][0] = 8140 c b[4][196][2] = 8141 b[4][196][1] = 8142 b[4][196][0] = 8143 c b[4][197][2] = 8144 b[4][197][1] = 8145 b[4][197][0] = 8146 c b[4][198][2] = 8147 b[4][198][1] = 8148 b[4][198][0] = 8149 c b[4][199][2] = 8150 b[4][199][1] = 8151 b[4][199][0] = 8152 c b[4][200][2] = 8153 b[4][200][1] = 8154 b[4][200][0] = 8155 c b[4][201][2] = 8156 b[4][201][1] = 8157 b[4][201][0] = 8158 c b[4][202][2] = 8159 b[4][202][1] = 8160 b[4][202][0] = 8161 c b[4][203][2] = 8162 b[4][203][1] = 8163 b[4][203][0] = 8164 c b[4][204][2] = 8165 b[4][204][1] = 8166 b[4][204][0] = 8167 c b[4][205][2] = 8168 b[4][205][1] = 8169 b[4][205][0] = 8170 c b[4][206][2] = 8171 b[4][206][1] = 8172 b[4][206][0] = 8173 c b[4][207][2] = 8174 b[4][207][1] = 8175 b[4][207][0] = 8176 c b[4][208][2] = 8177 b[4][208][1] = 8178 b[4][208][0] = 8179 c b[4][209][2] = 8180 b[4][209][1] = 8181 b[4][209][0] = 8182 c b[4][210][2] = 8183 b[4][210][1] = 8184 b[4][210][0] = 8185 c b[4][211][2] = 8186 b[4][211][1] = 8187 b[4][211][0] = 8188 c b[4][212][2] = 8189 b[4][212][1] = 8190 b[4][212][0] = 8191 c b[4][213][2] = 8192 b[4][213][1] = 8193 b[4][213][0] = 8194 c b[4][214][2] = 8195 b[4][214][1] = 8196 b[4][214][0] = 8197 c b[4][215][2] = 8198 b[4][215][1] = 8199 b[4][215][0] = 8200 c b[4][216][2] = 8201 b[4][216][1] = 8202 b[4][216][0] = 8203 c b[4][217][2] = 8204 b[4][217][1] = 8205 b[4][217][0] = 8206 c b[4][218][2] = 8207 b[4][218][1] = 8208 b[4][218][0] = 8209 c b[4][219][2] = 8210 b[4][219][1] = 8211 b[4][219][0] = 8212 c b[4][220][2] = 8213 b[4][220][1] = 8214 b[4][220][0] = 8215 c b[4][221][2] = 8216 b[4][221][1] = 8217 b[4][221][0] = 8218 c b[4][222][2] = 8219 b[4][222][1] = 8220 b[4][222][0] = 8221 c b[4][223][2] = 8222 b[4][223][1] = 8223 b[4][223][0] = 8224 c b[4][224][2] = 8225 b[4][224][1] = 8226 b[4][224][0] = 8227 c b[4][225][2] = 8228 b[4][225][1] = 8229 b[4][225][0] = 8230 c b[4][226][2] = 8231 b[4][226][1] = 8232 b[4][226][0] = 8233 c b[4][227][2] = 8234 b[4][227][1] = 8235 b[4][227][0] = 8236 c b[4][228][2] = 8237 b[4][228][1] = 8238 b[4][228][0] = 8239 c b[4][229][2] = 8240 b[4][229][1] = 8241 b[4][229][0] = 8242 c b[4][230][2] = 8243 b[4][230][1] = 8244 b[4][230][0] = 8245 c b[4][231][2] = 8246 b[4][231][1] = 8247 b[4][231][0] = 8248 c b[4][232][2] = 8249 b[4][232][1] = 8250 b[4][232][0] = 8251 c b[4][233][2] = 8252 b[4][233][1] = 8253 b[4][233][0] = 8254 c b[4][234][2] = 8255 b[4][234][1] = 8256 b[4][234][0] = 8257 c b[4][235][2] = 8258 b[4][235][1] = 8259 b[4][235][0] = 8260 c b[4][236][2] = 8261 b[4][236][1] = 8262 b[4][236][0] = 8263 c b[4][237][2] = 8264 b[4][237][1] = 8265 b[4][237][0] = 8266 c b[4][238][2] = 8267 b[4][238][1] = 8268 b[4][238][0] = 8269 c b[4][239][2] = 8270 b[4][239][1] = 8271 b[4][239][0] = 8272 c b[4][240][2] = 8273 b[4][240][1] = 8274 b[4][240][0] = 8275 c b[4][241][2] = 8276 b[4][241][1] = 8277 b[4][241][0] = 8278 c b[4][242][2] = 8279 b[4][242][1] = 8280 b[4][242][0] = 8281 c b[4][243][2] = 8282 b[4][243][1] = 8283 b[4][243][0] = 8284 c b[4][244][2] = 8285 b[4][244][1] = 8286 b[4][244][0] = 8287 c b[4][245][2] = 8288 b[4][245][1] = 8289 b[4][245][0] = 8290 c b[4][246][2] = 8291 b[4][246][1] = 8292 b[4][246][0] = 8293 c b[4][247][2] = 8294 b[4][247][1] = 8295 b[4][247][0] = 8296 c b[4][248][2] = 8297 b[4][248][1] = 8298 b[4][248][0] = 8299 c b[4][249][2] = 8300 b[4][249][1] = 8301 b[4][249][0] = 8302 c b[4][250][2] = 8303 b[4][250][1] = 8304 b[4][250][0] = 8305 c b[4][251][2] = 8306 b[4][251][1] = 8307 b[4][251][0] = 8308 c b[4][252][2] = 8309 b[4][252][1] = 8310 b[4][252][0] = 8311 c b[4][253][2] = 8312 b[4][253][1] = 8313 b[4][253][0] = 8314 c b[4][254][2] = 8315 b[4][254][1] = 8316 b[4][254][0] = 8317 c b[4][255][2] = 8318 b[4][255][1] = 8319 b[4][255][0] = 8320 c b[4][256][2] = 8321 b[4][256][1] = 8322 b[4][256][0] = 8323 c b[4][257][2] = 8324 b[4][257][1] = 8325 b[4][257][0] = 8326 c b[4][258][2] = 8327 b[4][258][1] = 8328 b[4][258][0] = 8329 c b[4][259][2] = 8330 b[4][259][1] = 8331 b[4][259][0] = 8332 c b[4][260][2] = 8333 b[4][260][1] = 8334 b[4][260][0] = 8335 c b[4][261][2] = 8336 b[4][261][1] = 8337 b[4][261][0] = 8338 c b[4][262][2] = 8339 b[4][262][1] = 8340 b[4][262][0] = 8341 c b[4][263][2] = 8342 b[4][263][1] = 8343 b[4][263][0] = 8344 c b[4][264][2] = 8345 b[4][264][1] = 8346 b[4][264][0] = 8347 c b[4][265][2] = 8348 b[4][265][1] = 8349 b[4][265][0] = 8350 c b[4][266][2] = 8351 b[4][266][1] = 8352 b[4][266][0] = 8353 c b[4][267][2] = 8354 b[4][267][1] = 8355 b[4][267][0] = 8356 c b[4][268][2] = 8357 b[4][268][1] = 8358 b[4][268][0] = 8359 c b[4][269][2] = 8360 b[4][269][1] = 8361 b[4][269][0] = 8362 c b[4][270][2] = 8363 b[4][270][1] = 8364 b[4][270][0] = 8365 c b[4][271][2] = 8366 b[4][271][1] = 8367 b[4][271][0] = 8368 c b[4][272][2] = 8369 b[4][272][1] = 8370 b[4][272][0] = 8371 c b[4][273][2] = 8372 b[4][273][1] = 8373 b[4][273][0] = 8374 c b[4][274][2] = 8375 b[4][274][1] = 8376 b[4][274][0] = 8377 c b[4][275][2] = 8378 b[4][275][1] = 8379 b[4][275][0] = 8380 c b[4][276][2] = 8381 b[4][276][1] = 8382 b[4][276][0] = 8383 c b[4][277][2] = 8384 b[4][277][1] = 8385 b[4][277][0] = 8386 c b[4][278][2] = 8387 b[4][278][1] = 8388 b[4][278][0] = 8389 c b[4][279][2] = 8390 b[4][279][1] = 8391 b[4][279][0] = 8392 c b[4][280][2] = 8393 b[4][280][1] = 8394 b[4][280][0] = 8395 c b[4][281][2] = 8396 b[4][281][1] = 8397 b[4][281][0] = 8398 c b[4][282][2] = 8399 b[4][282][1] = 8400 b[4][282][0] = 8401 c b[4][283][2] = 8402 b[4][283][1] = 8403 b[4][283][0] = 8404 c b[4][284][2] = 8405 b[4][284][1] = 8406 b[4][284][0] = 8407 c b[4][285][2] = 8408 b[4][285][1] = 8409 b[4][285][0] = 8410 c b[4][286][2] = 8411 b[4][286][1] = 8412 b[4][286][0] = 8413 c b[4][287][2] = 8414 b[4][287][1] = 8415 b[4][287][0] = 8416 c b[4][288][2] = 8417 b[4][288][1] = 8418 b[4][288][0] = 8419 c b[4][289][2] = 8420 b[4][289][1] = 8421 b[4][289][0] = 8422 c b[4][290][2] = 8423 b[4][290][1] = 8424 b[4][290][0] = 8425 c b[4][291][2] = 8426 b[4][291][1] = 8427 b[4][291][0] = 8428 c b[5][1][2] = 8429 b[5][1][1] = 8430 b[5][1][0] = 8431 c b[5][2][2] = 8432 b[5][2][1] = 8433 b[5][2][0] = 8434 c b[5][3][2] = 8435 b[5][3][1] = 8436 b[5][3][0] = 8437 c b[5][4][2] = 8438 b[5][4][1] = 8439 b[5][4][0] = 8440 c b[5][5][2] = 8441 b[5][5][1] = 8442 b[5][5][0] = 8443 c b[5][6][2] = 8444 b[5][6][1] = 8445 b[5][6][0] = 8446 c b[5][7][2] = 8447 b[5][7][1] = 8448 b[5][7][0] = 8449 c b[5][8][2] = 8450 b[5][8][1] = 8451 b[5][8][0] = 8452 c b[5][9][2] = 8453 b[5][9][1] = 8454 b[5][9][0] = 8455 c b[5][10][2] = 8456 b[5][10][1] = 8457 b[5][10][0] = 8458 c b[5][11][2] = 8459 b[5][11][1] = 8460 b[5][11][0] = 8461 c b[5][12][2] = 8462 b[5][12][1] = 8463 b[5][12][0] = 8464 c b[5][13][2] = 8465 b[5][13][1] = 8466 b[5][13][0] = 8467 c b[5][14][2] = 8468 b[5][14][1] = 8469 b[5][14][0] = 8470 c b[5][15][2] = 8471 b[5][15][1] = 8472 b[5][15][0] = 8473 c b[5][16][2] = 8474 b[5][16][1] = 8475 b[5][16][0] = 8476 c b[5][17][2] = 8477 b[5][17][1] = 8478 b[5][17][0] = 8479 c b[5][18][2] = 8480 b[5][18][1] = 8481 b[5][18][0] = 8482 c b[5][19][2] = 8483 b[5][19][1] = 8484 b[5][19][0] = 8485 c b[5][20][2] = 8486 b[5][20][1] = 8487 b[5][20][0] = 8488 c b[5][21][2] = 8489 b[5][21][1] = 8490 b[5][21][0] = 8491 c b[5][22][2] = 8492 b[5][22][1] = 8493 b[5][22][0] = 8494 c b[5][23][2] = 8495 b[5][23][1] = 8496 b[5][23][0] = 8497 c b[5][24][2] = 8498 b[5][24][1] = 8499 b[5][24][0] = 8500 c b[5][25][2] = 8501 b[5][25][1] = 8502 b[5][25][0] = 8503 c b[5][26][2] = 8504 b[5][26][1] = 8505 b[5][26][0] = 8506 c b[5][27][2] = 8507 b[5][27][1] = 8508 b[5][27][0] = 8509 c b[5][28][2] = 8510 b[5][28][1] = 8511 b[5][28][0] = 8512 c b[5][29][2] = 8513 b[5][29][1] = 8514 b[5][29][0] = 8515 c b[5][30][2] = 8516 b[5][30][1] = 8517 b[5][30][0] = 8518 c b[5][31][2] = 8519 b[5][31][1] = 8520 b[5][31][0] = 8521 c b[5][32][2] = 8522 b[5][32][1] = 8523 b[5][32][0] = 8524 c b[5][33][2] = 8525 b[5][33][1] = 8526 b[5][33][0] = 8527 c b[5][34][2] = 8528 b[5][34][1] = 8529 b[5][34][0] = 8530 c b[5][35][2] = 8531 b[5][35][1] = 8532 b[5][35][0] = 8533 c b[5][36][2] = 8534 b[5][36][1] = 8535 b[5][36][0] = 8536 c b[5][37][2] = 8537 b[5][37][1] = 8538 b[5][37][0] = 8539 c b[5][38][2] = 8540 b[5][38][1] = 8541 b[5][38][0] = 8542 c b[5][39][2] = 8543 b[5][39][1] = 8544 b[5][39][0] = 8545 c b[5][40][2] = 8546 b[5][40][1] = 8547 b[5][40][0] = 8548 c b[5][41][2] = 8549 b[5][41][1] = 8550 b[5][41][0] = 8551 c b[5][42][2] = 8552 b[5][42][1] = 8553 b[5][42][0] = 8554 c b[5][43][2] = 8555 b[5][43][1] = 8556 b[5][43][0] = 8557 c b[5][44][2] = 8558 b[5][44][1] = 8559 b[5][44][0] = 8560 c b[5][45][2] = 8561 b[5][45][1] = 8562 b[5][45][0] = 8563 c b[5][46][2] = 8564 b[5][46][1] = 8565 b[5][46][0] = 8566 c b[5][47][2] = 8567 b[5][47][1] = 8568 b[5][47][0] = 8569 c b[5][48][2] = 8570 b[5][48][1] = 8571 b[5][48][0] = 8572 c b[5][49][2] = 8573 b[5][49][1] = 8574 b[5][49][0] = 8575 c b[5][50][2] = 8576 b[5][50][1] = 8577 b[5][50][0] = 8578 c b[5][51][2] = 8579 b[5][51][1] = 8580 b[5][51][0] = 8581 c b[5][52][2] = 8582 b[5][52][1] = 8583 b[5][52][0] = 8584 c b[5][53][2] = 8585 b[5][53][1] = 8586 b[5][53][0] = 8587 c b[5][54][2] = 8588 b[5][54][1] = 8589 b[5][54][0] = 8590 c b[5][55][2] = 8591 b[5][55][1] = 8592 b[5][55][0] = 8593 c b[5][56][2] = 8594 b[5][56][1] = 8595 b[5][56][0] = 8596 c b[5][57][2] = 8597 b[5][57][1] = 8598 b[5][57][0] = 8599 c b[5][58][2] = 8600 b[5][58][1] = 8601 b[5][58][0] = 8602 c b[5][59][2] = 8603 b[5][59][1] = 8604 b[5][59][0] = 8605 c b[5][60][2] = 8606 b[5][60][1] = 8607 b[5][60][0] = 8608 c b[5][61][2] = 8609 b[5][61][1] = 8610 b[5][61][0] = 8611 c b[5][62][2] = 8612 b[5][62][1] = 8613 b[5][62][0] = 8614 c b[5][63][2] = 8615 b[5][63][1] = 8616 b[5][63][0] = 8617 c b[5][64][2] = 8618 b[5][64][1] = 8619 b[5][64][0] = 8620 c b[5][65][2] = 8621 b[5][65][1] = 8622 b[5][65][0] = 8623 c b[5][66][2] = 8624 b[5][66][1] = 8625 b[5][66][0] = 8626 c b[5][67][2] = 8627 b[5][67][1] = 8628 b[5][67][0] = 8629 c b[5][68][2] = 8630 b[5][68][1] = 8631 b[5][68][0] = 8632 c b[5][69][2] = 8633 b[5][69][1] = 8634 b[5][69][0] = 8635 c b[5][70][2] = 8636 b[5][70][1] = 8637 b[5][70][0] = 8638 c b[5][71][2] = 8639 b[5][71][1] = 8640 b[5][71][0] = 8641 c b[5][72][2] = 8642 b[5][72][1] = 8643 b[5][72][0] = 8644 c b[5][73][2] = 8645 b[5][73][1] = 8646 b[5][73][0] = 8647 c b[5][74][2] = 8648 b[5][74][1] = 8649 b[5][74][0] = 8650 c b[5][75][2] = 8651 b[5][75][1] = 8652 b[5][75][0] = 8653 c b[5][76][2] = 8654 b[5][76][1] = 8655 b[5][76][0] = 8656 c b[5][77][2] = 8657 b[5][77][1] = 8658 b[5][77][0] = 8659 c b[5][78][2] = 8660 b[5][78][1] = 8661 b[5][78][0] = 8662 c b[5][79][2] = 8663 b[5][79][1] = 8664 b[5][79][0] = 8665 c b[5][80][2] = 8666 b[5][80][1] = 8667 b[5][80][0] = 8668 c b[5][81][2] = 8669 b[5][81][1] = 8670 b[5][81][0] = 8671 c b[5][82][2] = 8672 b[5][82][1] = 8673 b[5][82][0] = 8674 c b[5][83][2] = 8675 b[5][83][1] = 8676 b[5][83][0] = 8677 c b[5][84][2] = 8678 b[5][84][1] = 8679 b[5][84][0] = 8680 c b[5][85][2] = 8681 b[5][85][1] = 8682 b[5][85][0] = 8683 c b[5][86][2] = 8684 b[5][86][1] = 8685 b[5][86][0] = 8686 c b[5][87][2] = 8687 b[5][87][1] = 8688 b[5][87][0] = 8689 c b[5][88][2] = 8690 b[5][88][1] = 8691 b[5][88][0] = 8692 c b[5][89][2] = 8693 b[5][89][1] = 8694 b[5][89][0] = 8695 c b[5][90][2] = 8696 b[5][90][1] = 8697 b[5][90][0] = 8698 c b[5][91][2] = 8699 b[5][91][1] = 8700 b[5][91][0] = 8701 c b[5][92][2] = 8702 b[5][92][1] = 8703 b[5][92][0] = 8704 c b[5][93][2] = 8705 b[5][93][1] = 8706 b[5][93][0] = 8707 c b[5][94][2] = 8708 b[5][94][1] = 8709 b[5][94][0] = 8710 c b[5][95][2] = 8711 b[5][95][1] = 8712 b[5][95][0] = 8713 c b[5][96][2] = 8714 b[5][96][1] = 8715 b[5][96][0] = 8716 c b[5][97][2] = 8717 b[5][97][1] = 8718 b[5][97][0] = 8719 c b[5][98][2] = 8720 b[5][98][1] = 8721 b[5][98][0] = 8722 c b[5][99][2] = 8723 b[5][99][1] = 8724 b[5][99][0] = 8725 c b[5][100][2] = 8726 b[5][100][1] = 8727 b[5][100][0] = 8728 c b[5][101][2] = 8729 b[5][101][1] = 8730 b[5][101][0] = 8731 c b[5][102][2] = 8732 b[5][102][1] = 8733 b[5][102][0] = 8734 c b[5][103][2] = 8735 b[5][103][1] = 8736 b[5][103][0] = 8737 c b[5][104][2] = 8738 b[5][104][1] = 8739 b[5][104][0] = 8740 c b[5][105][2] = 8741 b[5][105][1] = 8742 b[5][105][0] = 8743 c b[5][106][2] = 8744 b[5][106][1] = 8745 b[5][106][0] = 8746 c b[5][107][2] = 8747 b[5][107][1] = 8748 b[5][107][0] = 8749 c b[5][108][2] = 8750 b[5][108][1] = 8751 b[5][108][0] = 8752 c b[5][109][2] = 8753 b[5][109][1] = 8754 b[5][109][0] = 8755 c b[5][110][2] = 8756 b[5][110][1] = 8757 b[5][110][0] = 8758 c b[5][111][2] = 8759 b[5][111][1] = 8760 b[5][111][0] = 8761 c b[5][112][2] = 8762 b[5][112][1] = 8763 b[5][112][0] = 8764 c b[5][113][2] = 8765 b[5][113][1] = 8766 b[5][113][0] = 8767 c b[5][114][2] = 8768 b[5][114][1] = 8769 b[5][114][0] = 8770 c b[5][115][2] = 8771 b[5][115][1] = 8772 b[5][115][0] = 8773 c b[5][116][2] = 8774 b[5][116][1] = 8775 b[5][116][0] = 8776 c b[5][117][2] = 8777 b[5][117][1] = 8778 b[5][117][0] = 8779 c b[5][118][2] = 8780 b[5][118][1] = 8781 b[5][118][0] = 8782 c b[5][119][2] = 8783 b[5][119][1] = 8784 b[5][119][0] = 8785 c b[5][120][2] = 8786 b[5][120][1] = 8787 b[5][120][0] = 8788 c b[5][121][2] = 8789 b[5][121][1] = 8790 b[5][121][0] = 8791 c b[5][122][2] = 8792 b[5][122][1] = 8793 b[5][122][0] = 8794 c b[5][123][2] = 8795 b[5][123][1] = 8796 b[5][123][0] = 8797 c b[5][124][2] = 8798 b[5][124][1] = 8799 b[5][124][0] = 8800 c b[5][125][2] = 8801 b[5][125][1] = 8802 b[5][125][0] = 8803 c b[5][126][2] = 8804 b[5][126][1] = 8805 b[5][126][0] = 8806 c b[5][127][2] = 8807 b[5][127][1] = 8808 b[5][127][0] = 8809 c b[5][128][2] = 8810 b[5][128][1] = 8811 b[5][128][0] = 8812 c b[5][129][2] = 8813 b[5][129][1] = 8814 b[5][129][0] = 8815 c b[5][130][2] = 8816 b[5][130][1] = 8817 b[5][130][0] = 8818 c b[5][131][2] = 8819 b[5][131][1] = 8820 b[5][131][0] = 8821 c b[5][132][2] = 8822 b[5][132][1] = 8823 b[5][132][0] = 8824 c b[5][133][2] = 8825 b[5][133][1] = 8826 b[5][133][0] = 8827 c b[5][134][2] = 8828 b[5][134][1] = 8829 b[5][134][0] = 8830 c b[5][135][2] = 8831 b[5][135][1] = 8832 b[5][135][0] = 8833 c b[5][136][2] = 8834 b[5][136][1] = 8835 b[5][136][0] = 8836 c b[5][137][2] = 8837 b[5][137][1] = 8838 b[5][137][0] = 8839 c b[5][138][2] = 8840 b[5][138][1] = 8841 b[5][138][0] = 8842 c b[5][139][2] = 8843 b[5][139][1] = 8844 b[5][139][0] = 8845 c b[5][140][2] = 8846 b[5][140][1] = 8847 b[5][140][0] = 8848 c b[5][141][2] = 8849 b[5][141][1] = 8850 b[5][141][0] = 8851 c b[5][142][2] = 8852 b[5][142][1] = 8853 b[5][142][0] = 8854 c b[5][143][2] = 8855 b[5][143][1] = 8856 b[5][143][0] = 8857 c b[5][144][2] = 8858 b[5][144][1] = 8859 b[5][144][0] = 8860 c b[5][145][2] = 8861 b[5][145][1] = 8862 b[5][145][0] = 8863 c b[5][146][2] = 8864 b[5][146][1] = 8865 b[5][146][0] = 8866 c b[5][147][2] = 8867 b[5][147][1] = 8868 b[5][147][0] = 8869 c b[5][148][2] = 8870 b[5][148][1] = 8871 b[5][148][0] = 8872 c b[5][149][2] = 8873 b[5][149][1] = 8874 b[5][149][0] = 8875 c b[5][150][2] = 8876 b[5][150][1] = 8877 b[5][150][0] = 8878 c b[5][151][2] = 8879 b[5][151][1] = 8880 b[5][151][0] = 8881 c b[5][152][2] = 8882 b[5][152][1] = 8883 b[5][152][0] = 8884 c b[5][153][2] = 8885 b[5][153][1] = 8886 b[5][153][0] = 8887 c b[5][154][2] = 8888 b[5][154][1] = 8889 b[5][154][0] = 8890 c b[5][155][2] = 8891 b[5][155][1] = 8892 b[5][155][0] = 8893 c b[5][156][2] = 8894 b[5][156][1] = 8895 b[5][156][0] = 8896 c b[5][157][2] = 8897 b[5][157][1] = 8898 b[5][157][0] = 8899 c b[5][158][2] = 8900 b[5][158][1] = 8901 b[5][158][0] = 8902 c b[5][159][2] = 8903 b[5][159][1] = 8904 b[5][159][0] = 8905 c b[5][160][2] = 8906 b[5][160][1] = 8907 b[5][160][0] = 8908 c b[5][161][2] = 8909 b[5][161][1] = 8910 b[5][161][0] = 8911 c b[5][162][2] = 8912 b[5][162][1] = 8913 b[5][162][0] = 8914 c b[5][163][2] = 8915 b[5][163][1] = 8916 b[5][163][0] = 8917 c b[5][164][2] = 8918 b[5][164][1] = 8919 b[5][164][0] = 8920 c b[5][165][2] = 8921 b[5][165][1] = 8922 b[5][165][0] = 8923 c b[5][166][2] = 8924 b[5][166][1] = 8925 b[5][166][0] = 8926 c b[5][167][2] = 8927 b[5][167][1] = 8928 b[5][167][0] = 8929 c b[5][168][2] = 8930 b[5][168][1] = 8931 b[5][168][0] = 8932 c b[5][169][2] = 8933 b[5][169][1] = 8934 b[5][169][0] = 8935 c b[5][170][2] = 8936 b[5][170][1] = 8937 b[5][170][0] = 8938 c b[5][171][2] = 8939 b[5][171][1] = 8940 b[5][171][0] = 8941 c b[5][172][2] = 8942 b[5][172][1] = 8943 b[5][172][0] = 8944 c b[5][173][2] = 8945 b[5][173][1] = 8946 b[5][173][0] = 8947 c b[5][174][2] = 8948 b[5][174][1] = 8949 b[5][174][0] = 8950 c b[5][175][2] = 8951 b[5][175][1] = 8952 b[5][175][0] = 8953 c b[5][176][2] = 8954 b[5][176][1] = 8955 b[5][176][0] = 8956 c b[5][177][2] = 8957 b[5][177][1] = 8958 b[5][177][0] = 8959 c b[5][178][2] = 8960 b[5][178][1] = 8961 b[5][178][0] = 8962 c b[5][179][2] = 8963 b[5][179][1] = 8964 b[5][179][0] = 8965 c b[5][180][2] = 8966 b[5][180][1] = 8967 b[5][180][0] = 8968 c b[5][181][2] = 8969 b[5][181][1] = 8970 b[5][181][0] = 8971 c b[5][182][2] = 8972 b[5][182][1] = 8973 b[5][182][0] = 8974 c b[5][183][2] = 8975 b[5][183][1] = 8976 b[5][183][0] = 8977 c b[5][184][2] = 8978 b[5][184][1] = 8979 b[5][184][0] = 8980 c b[5][185][2] = 8981 b[5][185][1] = 8982 b[5][185][0] = 8983 c b[5][186][2] = 8984 b[5][186][1] = 8985 b[5][186][0] = 8986 c b[5][187][2] = 8987 b[5][187][1] = 8988 b[5][187][0] = 8989 c b[5][188][2] = 8990 b[5][188][1] = 8991 b[5][188][0] = 8992 c b[5][189][2] = 8993 b[5][189][1] = 8994 b[5][189][0] = 8995 c b[5][190][2] = 8996 b[5][190][1] = 8997 b[5][190][0] = 8998 c b[5][191][2] = 8999 b[5][191][1] = 9000 b[5][191][0] = 9001 c b[5][192][2] = 9002 b[5][192][1] = 9003 b[5][192][0] = 9004 c b[5][193][2] = 9005 b[5][193][1] = 9006 b[5][193][0] = 9007 c b[5][194][2] = 9008 b[5][194][1] = 9009 b[5][194][0] = 9010 c b[5][195][2] = 9011 b[5][195][1] = 9012 b[5][195][0] = 9013 c b[5][196][2] = 9014 b[5][196][1] = 9015 b[5][196][0] = 9016 c b[5][197][2] = 9017 b[5][197][1] = 9018 b[5][197][0] = 9019 c b[5][198][2] = 9020 b[5][198][1] = 9021 b[5][198][0] = 9022 c b[5][199][2] = 9023 b[5][199][1] = 9024 b[5][199][0] = 9025 c b[5][200][2] = 9026 b[5][200][1] = 9027 b[5][200][0] = 9028 c b[5][201][2] = 9029 b[5][201][1] = 9030 b[5][201][0] = 9031 c b[5][202][2] = 9032 b[5][202][1] = 9033 b[5][202][0] = 9034 c b[5][203][2] = 9035 b[5][203][1] = 9036 b[5][203][0] = 9037 c b[5][204][2] = 9038 b[5][204][1] = 9039 b[5][204][0] = 9040 c b[5][205][2] = 9041 b[5][205][1] = 9042 b[5][205][0] = 9043 c b[5][206][2] = 9044 b[5][206][1] = 9045 b[5][206][0] = 9046 c b[5][207][2] = 9047 b[5][207][1] = 9048 b[5][207][0] = 9049 c b[5][208][2] = 9050 b[5][208][1] = 9051 b[5][208][0] = 9052 c b[5][209][2] = 9053 b[5][209][1] = 9054 b[5][209][0] = 9055 c b[5][210][2] = 9056 b[5][210][1] = 9057 b[5][210][0] = 9058 c b[5][211][2] = 9059 b[5][211][1] = 9060 b[5][211][0] = 9061 c b[5][212][2] = 9062 b[5][212][1] = 9063 b[5][212][0] = 9064 c b[5][213][2] = 9065 b[5][213][1] = 9066 b[5][213][0] = 9067 c b[5][214][2] = 9068 b[5][214][1] = 9069 b[5][214][0] = 9070 c b[5][215][2] = 9071 b[5][215][1] = 9072 b[5][215][0] = 9073 c b[5][216][2] = 9074 b[5][216][1] = 9075 b[5][216][0] = 9076 c b[5][217][2] = 9077 b[5][217][1] = 9078 b[5][217][0] = 9079 c b[5][218][2] = 9080 b[5][218][1] = 9081 b[5][218][0] = 9082 c b[5][219][2] = 9083 b[5][219][1] = 9084 b[5][219][0] = 9085 c b[5][220][2] = 9086 b[5][220][1] = 9087 b[5][220][0] = 9088 c b[5][221][2] = 9089 b[5][221][1] = 9090 b[5][221][0] = 9091 c b[5][222][2] = 9092 b[5][222][1] = 9093 b[5][222][0] = 9094 c b[5][223][2] = 9095 b[5][223][1] = 9096 b[5][223][0] = 9097 c b[5][224][2] = 9098 b[5][224][1] = 9099 b[5][224][0] = 9100 c b[5][225][2] = 9101 b[5][225][1] = 9102 b[5][225][0] = 9103 c b[5][226][2] = 9104 b[5][226][1] = 9105 b[5][226][0] = 9106 c b[5][227][2] = 9107 b[5][227][1] = 9108 b[5][227][0] = 9109 c b[5][228][2] = 9110 b[5][228][1] = 9111 b[5][228][0] = 9112 c b[5][229][2] = 9113 b[5][229][1] = 9114 b[5][229][0] = 9115 c b[5][230][2] = 9116 b[5][230][1] = 9117 b[5][230][0] = 9118 c b[5][231][2] = 9119 b[5][231][1] = 9120 b[5][231][0] = 9121 c b[5][232][2] = 9122 b[5][232][1] = 9123 b[5][232][0] = 9124 c b[5][233][2] = 9125 b[5][233][1] = 9126 b[5][233][0] = 9127 c b[6][1][2] = 9128 b[6][1][1] = 9129 b[6][1][0] = 9130 c b[6][2][2] = 9131 b[6][2][1] = 9132 b[6][2][0] = 9133 c b[6][3][2] = 9134 b[6][3][1] = 9135 b[6][3][0] = 9136 c b[6][4][2] = 9137 b[6][4][1] = 9138 b[6][4][0] = 9139 c b[6][5][2] = 9140 b[6][5][1] = 9141 b[6][5][0] = 9142 c b[6][6][2] = 9143 b[6][6][1] = 9144 b[6][6][0] = 9145 c b[6][7][2] = 9146 b[6][7][1] = 9147 b[6][7][0] = 9148 c b[6][8][2] = 9149 b[6][8][1] = 9150 b[6][8][0] = 9151 c b[6][9][2] = 9152 b[6][9][1] = 9153 b[6][9][0] = 9154 c b[6][10][2] = 9155 b[6][10][1] = 9156 b[6][10][0] = 9157 c b[6][11][2] = 9158 b[6][11][1] = 9159 b[6][11][0] = 9160 c b[6][12][2] = 9161 b[6][12][1] = 9162 b[6][12][0] = 9163 c b[6][13][2] = 9164 b[6][13][1] = 9165 b[6][13][0] = 9166 c b[6][14][2] = 9167 b[6][14][1] = 9168 b[6][14][0] = 9169 c b[6][15][2] = 9170 b[6][15][1] = 9171 b[6][15][0] = 9172 c b[6][16][2] = 9173 b[6][16][1] = 9174 b[6][16][0] = 9175 c b[6][17][2] = 9176 b[6][17][1] = 9177 b[6][17][0] = 9178 c b[6][18][2] = 9179 b[6][18][1] = 9180 b[6][18][0] = 9181 c b[6][19][2] = 9182 b[6][19][1] = 9183 b[6][19][0] = 9184 c b[6][20][2] = 9185 b[6][20][1] = 9186 b[6][20][0] = 9187 c b[6][21][2] = 9188 b[6][21][1] = 9189 b[6][21][0] = 9190 c b[6][22][2] = 9191 b[6][22][1] = 9192 b[6][22][0] = 9193 c b[6][23][2] = 9194 b[6][23][1] = 9195 b[6][23][0] = 9196 c b[6][24][2] = 9197 b[6][24][1] = 9198 b[6][24][0] = 9199 c b[6][25][2] = 9200 b[6][25][1] = 9201 b[6][25][0] = 9202 c b[6][26][2] = 9203 b[6][26][1] = 9204 b[6][26][0] = 9205 c b[6][27][2] = 9206 b[6][27][1] = 9207 b[6][27][0] = 9208 c b[6][28][2] = 9209 b[6][28][1] = 9210 b[6][28][0] = 9211 c b[6][29][2] = 9212 b[6][29][1] = 9213 b[6][29][0] = 9214 c b[6][30][2] = 9215 b[6][30][1] = 9216 b[6][30][0] = 9217 c b[6][31][2] = 9218 b[6][31][1] = 9219 b[6][31][0] = 9220 c b[6][32][2] = 9221 b[6][32][1] = 9222 b[6][32][0] = 9223 c b[6][33][2] = 9224 b[6][33][1] = 9225 b[6][33][0] = 9226 c b[6][34][2] = 9227 b[6][34][1] = 9228 b[6][34][0] = 9229 c b[6][35][2] = 9230 b[6][35][1] = 9231 b[6][35][0] = 9232 c b[6][36][2] = 9233 b[6][36][1] = 9234 b[6][36][0] = 9235 c b[6][37][2] = 9236 b[6][37][1] = 9237 b[6][37][0] = 9238 c b[6][38][2] = 9239 b[6][38][1] = 9240 b[6][38][0] = 9241 c b[6][39][2] = 9242 b[6][39][1] = 9243 b[6][39][0] = 9244 c b[6][40][2] = 9245 b[6][40][1] = 9246 b[6][40][0] = 9247 c b[6][41][2] = 9248 b[6][41][1] = 9249 b[6][41][0] = 9250 c b[6][42][2] = 9251 b[6][42][1] = 9252 b[6][42][0] = 9253 c b[6][43][2] = 9254 b[6][43][1] = 9255 b[6][43][0] = 9256 c b[6][44][2] = 9257 b[6][44][1] = 9258 b[6][44][0] = 9259 c b[6][45][2] = 9260 b[6][45][1] = 9261 b[6][45][0] = 9262 c b[6][46][2] = 9263 b[6][46][1] = 9264 b[6][46][0] = 9265 c b[6][47][2] = 9266 b[6][47][1] = 9267 b[6][47][0] = 9268 c b[6][48][2] = 9269 b[6][48][1] = 9270 b[6][48][0] = 9271 c b[6][49][2] = 9272 b[6][49][1] = 9273 b[6][49][0] = 9274 c b[6][50][2] = 9275 b[6][50][1] = 9276 b[6][50][0] = 9277 c b[6][51][2] = 9278 b[6][51][1] = 9279 b[6][51][0] = 9280 c b[6][52][2] = 9281 b[6][52][1] = 9282 b[6][52][0] = 9283 c b[6][53][2] = 9284 b[6][53][1] = 9285 b[6][53][0] = 9286 c b[6][54][2] = 9287 b[6][54][1] = 9288 b[6][54][0] = 9289 c b[6][55][2] = 9290 b[6][55][1] = 9291 b[6][55][0] = 9292 c b[6][56][2] = 9293 b[6][56][1] = 9294 b[6][56][0] = 9295 c b[6][57][2] = 9296 b[6][57][1] = 9297 b[6][57][0] = 9298 c b[6][58][2] = 9299 b[6][58][1] = 9300 b[6][58][0] = 9301 c b[6][59][2] = 9302 b[6][59][1] = 9303 b[6][59][0] = 9304 c b[6][60][2] = 9305 b[6][60][1] = 9306 b[6][60][0] = 9307 c b[6][61][2] = 9308 b[6][61][1] = 9309 b[6][61][0] = 9310 c b[6][62][2] = 9311 b[6][62][1] = 9312 b[6][62][0] = 9313 c b[6][63][2] = 9314 b[6][63][1] = 9315 b[6][63][0] = 9316 c b[6][64][2] = 9317 b[6][64][1] = 9318 b[6][64][0] = 9319 c b[6][65][2] = 9320 b[6][65][1] = 9321 b[6][65][0] = 9322 c b[6][66][2] = 9323 b[6][66][1] = 9324 b[6][66][0] = 9325 c b[6][67][2] = 9326 b[6][67][1] = 9327 b[6][67][0] = 9328 c b[6][68][2] = 9329 b[6][68][1] = 9330 b[6][68][0] = 9331 c b[6][69][2] = 9332 b[6][69][1] = 9333 b[6][69][0] = 9334 c b[6][70][2] = 9335 b[6][70][1] = 9336 b[6][70][0] = 9337 c b[6][71][2] = 9338 b[6][71][1] = 9339 b[6][71][0] = 9340 c b[6][72][2] = 9341 b[6][72][1] = 9342 b[6][72][0] = 9343 c b[6][73][2] = 9344 b[6][73][1] = 9345 b[6][73][0] = 9346 c b[6][74][2] = 9347 b[6][74][1] = 9348 b[6][74][0] = 9349 c b[6][75][2] = 9350 b[6][75][1] = 9351 b[6][75][0] = 9352 c b[6][76][2] = 9353 b[6][76][1] = 9354 b[6][76][0] = 9355 c b[6][77][2] = 9356 b[6][77][1] = 9357 b[6][77][0] = 9358 c b[6][78][2] = 9359 b[6][78][1] = 9360 b[6][78][0] = 9361 c b[6][79][2] = 9362 b[6][79][1] = 9363 b[6][79][0] = 9364 c b[6][80][2] = 9365 b[6][80][1] = 9366 b[6][80][0] = 9367 c b[6][81][2] = 9368 b[6][81][1] = 9369 b[6][81][0] = 9370 c b[6][82][2] = 9371 b[6][82][1] = 9372 b[6][82][0] = 9373 c b[6][83][2] = 9374 b[6][83][1] = 9375 b[6][83][0] = 9376 c b[6][84][2] = 9377 b[6][84][1] = 9378 b[6][84][0] = 9379 c b[6][85][2] = 9380 b[6][85][1] = 9381 b[6][85][0] = 9382 c b[6][86][2] = 9383 b[6][86][1] = 9384 b[6][86][0] = 9385 c b[6][87][2] = 9386 b[6][87][1] = 9387 b[6][87][0] = 9388 c b[6][88][2] = 9389 b[6][88][1] = 9390 b[6][88][0] = 9391 c b[6][89][2] = 9392 b[6][89][1] = 9393 b[6][89][0] = 9394 c b[6][90][2] = 9395 b[6][90][1] = 9396 b[6][90][0] = 9397 c b[6][91][2] = 9398 b[6][91][1] = 9399 b[6][91][0] = 9400 c b[6][92][2] = 9401 b[6][92][1] = 9402 b[6][92][0] = 9403 c b[6][93][2] = 9404 b[6][93][1] = 9405 b[6][93][0] = 9406 c b[6][94][2] = 9407 b[6][94][1] = 9408 b[6][94][0] = 9409 c b[6][95][2] = 9410 b[6][95][1] = 9411 b[6][95][0] = 9412 c b[6][96][2] = 9413 b[6][96][1] = 9414 b[6][96][0] = 9415 c b[6][97][2] = 9416 b[6][97][1] = 9417 b[6][97][0] = 9418 c b[6][98][2] = 9419 b[6][98][1] = 9420 b[6][98][0] = 9421 c b[6][99][2] = 9422 b[6][99][1] = 9423 b[6][99][0] = 9424 c b[6][100][2] = 9425 b[6][100][1] = 9426 b[6][100][0] = 9427 c b[6][101][2] = 9428 b[6][101][1] = 9429 b[6][101][0] = 9430 c b[6][102][2] = 9431 b[6][102][1] = 9432 b[6][102][0] = 9433 c b[6][103][2] = 9434 b[6][103][1] = 9435 b[6][103][0] = 9436 c b[6][104][2] = 9437 b[6][104][1] = 9438 b[6][104][0] = 9439 c b[6][105][2] = 9440 b[6][105][1] = 9441 b[6][105][0] = 9442 c b[6][106][2] = 9443 b[6][106][1] = 9444 b[6][106][0] = 9445 c b[6][107][2] = 9446 b[6][107][1] = 9447 b[6][107][0] = 9448 c b[6][108][2] = 9449 b[6][108][1] = 9450 b[6][108][0] = 9451 c b[6][109][2] = 9452 b[6][109][1] = 9453 b[6][109][0] = 9454 c b[6][110][2] = 9455 b[6][110][1] = 9456 b[6][110][0] = 9457 c b[6][111][2] = 9458 b[6][111][1] = 9459 b[6][111][0] = 9460 c b[6][112][2] = 9461 b[6][112][1] = 9462 b[6][112][0] = 9463 c b[6][113][2] = 9464 b[6][113][1] = 9465 b[6][113][0] = 9466 c b[6][114][2] = 9467 b[6][114][1] = 9468 b[6][114][0] = 9469 c b[6][115][2] = 9470 b[6][115][1] = 9471 b[6][115][0] = 9472 c b[6][116][2] = 9473 b[6][116][1] = 9474 b[6][116][0] = 9475 c b[6][117][2] = 9476 b[6][117][1] = 9477 b[6][117][0] = 9478 c b[6][118][2] = 9479 b[6][118][1] = 9480 b[6][118][0] = 9481 c b[6][119][2] = 9482 b[6][119][1] = 9483 b[6][119][0] = 9484 c b[6][120][2] = 9485 b[6][120][1] = 9486 b[6][120][0] = 9487 c b[6][121][2] = 9488 b[6][121][1] = 9489 b[6][121][0] = 9490 c b[6][122][2] = 9491 b[6][122][1] = 9492 b[6][122][0] = 9493 c b[6][123][2] = 9494 b[6][123][1] = 9495 b[6][123][0] = 9496 c b[6][124][2] = 9497 b[6][124][1] = 9498 b[6][124][0] = 9499 c b[6][125][2] = 9500 b[6][125][1] = 9501 b[6][125][0] = 9502 c b[6][126][2] = 9503 b[6][126][1] = 9504 b[6][126][0] = 9505 c b[6][127][2] = 9506 b[6][127][1] = 9507 b[6][127][0] = 9508 c b[6][128][2] = 9509 b[6][128][1] = 9510 b[6][128][0] = 9511 c b[6][129][2] = 9512 b[6][129][1] = 9513 b[6][129][0] = 9514 c b[6][130][2] = 9515 b[6][130][1] = 9516 b[6][130][0] = 9517 c b[6][131][2] = 9518 b[6][131][1] = 9519 b[6][131][0] = 9520 c b[6][132][2] = 9521 b[6][132][1] = 9522 b[6][132][0] = 9523 c b[6][133][2] = 9524 b[6][133][1] = 9525 b[6][133][0] = 9526 c b[6][134][2] = 9527 b[6][134][1] = 9528 b[6][134][0] = 9529 c b[6][135][2] = 9530 b[6][135][1] = 9531 b[6][135][0] = 9532 c b[6][136][2] = 9533 b[6][136][1] = 9534 b[6][136][0] = 9535 c b[6][137][2] = 9536 b[6][137][1] = 9537 b[6][137][0] = 9538 c b[6][138][2] = 9539 b[6][138][1] = 9540 b[6][138][0] = 9541 c b[6][139][2] = 9542 b[6][139][1] = 9543 b[6][139][0] = 9544 c b[6][140][2] = 9545 b[6][140][1] = 9546 b[6][140][0] = 9547 c b[6][141][2] = 9548 b[6][141][1] = 9549 b[6][141][0] = 9550 c b[6][142][2] = 9551 b[6][142][1] = 9552 b[6][142][0] = 9553 c b[6][143][2] = 9554 b[6][143][1] = 9555 b[6][143][0] = 9556 c b[6][144][2] = 9557 b[6][144][1] = 9558 b[6][144][0] = 9559 c b[6][145][2] = 9560 b[6][145][1] = 9561 b[6][145][0] = 9562 c b[6][146][2] = 9563 b[6][146][1] = 9564 b[6][146][0] = 9565 c b[6][147][2] = 9566 b[6][147][1] = 9567 b[6][147][0] = 9568 c b[6][148][2] = 9569 b[6][148][1] = 9570 b[6][148][0] = 9571 c b[6][149][2] = 9572 b[6][149][1] = 9573 b[6][149][0] = 9574 c b[6][150][2] = 9575 b[6][150][1] = 9576 b[6][150][0] = 9577 c b[6][151][2] = 9578 b[6][151][1] = 9579 b[6][151][0] = 9580 c b[6][152][2] = 9581 b[6][152][1] = 9582 b[6][152][0] = 9583 c b[6][153][2] = 9584 b[6][153][1] = 9585 b[6][153][0] = 9586 c b[6][154][2] = 9587 b[6][154][1] = 9588 b[6][154][0] = 9589 c b[6][155][2] = 9590 b[6][155][1] = 9591 b[6][155][0] = 9592 c b[6][156][2] = 9593 b[6][156][1] = 9594 b[6][156][0] = 9595 c b[6][157][2] = 9596 b[6][157][1] = 9597 b[6][157][0] = 9598 c b[6][158][2] = 9599 b[6][158][1] = 9600 b[6][158][0] = 9601 c b[6][159][2] = 9602 b[6][159][1] = 9603 b[6][159][0] = 9604 c b[6][160][2] = 9605 b[6][160][1] = 9606 b[6][160][0] = 9607 c b[6][161][2] = 9608 b[6][161][1] = 9609 b[6][161][0] = 9610 c b[6][162][2] = 9611 b[6][162][1] = 9612 b[6][162][0] = 9613 c b[6][163][2] = 9614 b[6][163][1] = 9615 b[6][163][0] = 9616 c b[6][164][2] = 9617 b[6][164][1] = 9618 b[6][164][0] = 9619 c b[6][165][2] = 9620 b[6][165][1] = 9621 b[6][165][0] = 9622 c b[6][166][2] = 9623 b[6][166][1] = 9624 b[6][166][0] = 9625 c b[6][167][2] = 9626 b[6][167][1] = 9627 b[6][167][0] = 9628 c b[6][168][2] = 9629 b[6][168][1] = 9630 b[6][168][0] = 9631 c b[6][169][2] = 9632 b[6][169][1] = 9633 b[6][169][0] = 9634 c b[6][170][2] = 9635 b[6][170][1] = 9636 b[6][170][0] = 9637 c b[6][171][2] = 9638 b[6][171][1] = 9639 b[6][171][0] = 9640 c b[6][172][2] = 9641 b[6][172][1] = 9642 b[6][172][0] = 9643 c b[6][173][2] = 9644 b[6][173][1] = 9645 b[6][173][0] = 9646 c b[6][174][2] = 9647 b[6][174][1] = 9648 b[6][174][0] = 9649 c b[6][175][2] = 9650 b[6][175][1] = 9651 b[6][175][0] = 9652 c b[6][176][2] = 9653 b[6][176][1] = 9654 b[6][176][0] = 9655 c b[6][177][2] = 9656 b[6][177][1] = 9657 b[6][177][0] = 9658 c b[6][178][2] = 9659 b[6][178][1] = 9660 b[6][178][0] = 9661 c b[6][179][2] = 9662 b[6][179][1] = 9663 b[6][179][0] = 9664 c b[6][180][2] = 9665 b[6][180][1] = 9666 b[6][180][0] = 9667 c b[6][181][2] = 9668 b[6][181][1] = 9669 b[6][181][0] = 9670 c b[6][182][2] = 9671 b[6][182][1] = 9672 b[6][182][0] = 9673 c b[6][183][2] = 9674 b[6][183][1] = 9675 b[6][183][0] = 9676 c b[6][184][2] = 9677 b[6][184][1] = 9678 b[6][184][0] = 9679 c b[6][185][2] = 9680 b[6][185][1] = 9681 b[6][185][0] = 9682 c b[6][186][2] = 9683 b[6][186][1] = 9684 b[6][186][0] = 9685 c b[6][187][2] = 9686 b[6][187][1] = 9687 b[6][187][0] = 9688 c b[6][188][2] = 9689 b[6][188][1] = 9690 b[6][188][0] = 9691 c b[6][189][2] = 9692 b[6][189][1] = 9693 b[6][189][0] = 9694 c b[6][190][2] = 9695 b[6][190][1] = 9696 b[6][190][0] = 9697 c b[6][191][2] = 9698 b[6][191][1] = 9699 b[6][191][0] = 9700 c b[6][192][2] = 9701 b[6][192][1] = 9702 b[6][192][0] = 9703 c b[6][193][2] = 9704 b[6][193][1] = 9705 b[6][193][0] = 9706 c b[6][194][2] = 9707 b[6][194][1] = 9708 b[6][194][0] = 9709 c b[7][1][2] = 9710 b[7][1][1] = 9711 b[7][1][0] = 9712 c b[7][2][2] = 9713 b[7][2][1] = 9714 b[7][2][0] = 9715 c b[7][3][2] = 9716 b[7][3][1] = 9717 b[7][3][0] = 9718 c b[7][4][2] = 9719 b[7][4][1] = 9720 b[7][4][0] = 9721 c b[7][5][2] = 9722 b[7][5][1] = 9723 b[7][5][0] = 9724 c b[7][6][2] = 9725 b[7][6][1] = 9726 b[7][6][0] = 9727 c b[7][7][2] = 9728 b[7][7][1] = 9729 b[7][7][0] = 9730 c b[7][8][2] = 9731 b[7][8][1] = 9732 b[7][8][0] = 9733 c b[7][9][2] = 9734 b[7][9][1] = 9735 b[7][9][0] = 9736 c b[7][10][2] = 9737 b[7][10][1] = 9738 b[7][10][0] = 9739 c b[7][11][2] = 9740 b[7][11][1] = 9741 b[7][11][0] = 9742 c b[7][12][2] = 9743 b[7][12][1] = 9744 b[7][12][0] = 9745 c b[7][13][2] = 9746 b[7][13][1] = 9747 b[7][13][0] = 9748 c b[7][14][2] = 9749 b[7][14][1] = 9750 b[7][14][0] = 9751 c b[7][15][2] = 9752 b[7][15][1] = 9753 b[7][15][0] = 9754 c b[7][16][2] = 9755 b[7][16][1] = 9756 b[7][16][0] = 9757 c b[7][17][2] = 9758 b[7][17][1] = 9759 b[7][17][0] = 9760 c b[7][18][2] = 9761 b[7][18][1] = 9762 b[7][18][0] = 9763 c b[7][19][2] = 9764 b[7][19][1] = 9765 b[7][19][0] = 9766 c b[7][20][2] = 9767 b[7][20][1] = 9768 b[7][20][0] = 9769 c b[7][21][2] = 9770 b[7][21][1] = 9771 b[7][21][0] = 9772 c b[7][22][2] = 9773 b[7][22][1] = 9774 b[7][22][0] = 9775 c b[7][23][2] = 9776 b[7][23][1] = 9777 b[7][23][0] = 9778 c b[7][24][2] = 9779 b[7][24][1] = 9780 b[7][24][0] = 9781 c b[7][25][2] = 9782 b[7][25][1] = 9783 b[7][25][0] = 9784 c b[7][26][2] = 9785 b[7][26][1] = 9786 b[7][26][0] = 9787 c b[7][27][2] = 9788 b[7][27][1] = 9789 b[7][27][0] = 9790 c b[7][28][2] = 9791 b[7][28][1] = 9792 b[7][28][0] = 9793 c b[7][29][2] = 9794 b[7][29][1] = 9795 b[7][29][0] = 9796 c b[7][30][2] = 9797 b[7][30][1] = 9798 b[7][30][0] = 9799 c b[7][31][2] = 9800 b[7][31][1] = 9801 b[7][31][0] = 9802 c b[7][32][2] = 9803 b[7][32][1] = 9804 b[7][32][0] = 9805 c b[7][33][2] = 9806 b[7][33][1] = 9807 b[7][33][0] = 9808 c b[7][34][2] = 9809 b[7][34][1] = 9810 b[7][34][0] = 9811 c b[7][35][2] = 9812 b[7][35][1] = 9813 b[7][35][0] = 9814 c b[7][36][2] = 9815 b[7][36][1] = 9816 b[7][36][0] = 9817 c b[7][37][2] = 9818 b[7][37][1] = 9819 b[7][37][0] = 9820 c b[7][38][2] = 9821 b[7][38][1] = 9822 b[7][38][0] = 9823 c b[7][39][2] = 9824 b[7][39][1] = 9825 b[7][39][0] = 9826 c b[7][40][2] = 9827 b[7][40][1] = 9828 b[7][40][0] = 9829 c b[7][41][2] = 9830 b[7][41][1] = 9831 b[7][41][0] = 9832 c b[7][42][2] = 9833 b[7][42][1] = 9834 b[7][42][0] = 9835 c b[7][43][2] = 9836 b[7][43][1] = 9837 b[7][43][0] = 9838 c b[7][44][2] = 9839 b[7][44][1] = 9840 b[7][44][0] = 9841 c b[7][45][2] = 9842 b[7][45][1] = 9843 b[7][45][0] = 9844 c b[7][46][2] = 9845 b[7][46][1] = 9846 b[7][46][0] = 9847 c b[7][47][2] = 9848 b[7][47][1] = 9849 b[7][47][0] = 9850 c b[7][48][2] = 9851 b[7][48][1] = 9852 b[7][48][0] = 9853 c b[7][49][2] = 9854 b[7][49][1] = 9855 b[7][49][0] = 9856 c b[7][50][2] = 9857 b[7][50][1] = 9858 b[7][50][0] = 9859 c b[7][51][2] = 9860 b[7][51][1] = 9861 b[7][51][0] = 9862 c b[7][52][2] = 9863 b[7][52][1] = 9864 b[7][52][0] = 9865 c b[7][53][2] = 9866 b[7][53][1] = 9867 b[7][53][0] = 9868 c b[7][54][2] = 9869 b[7][54][1] = 9870 b[7][54][0] = 9871 c b[7][55][2] = 9872 b[7][55][1] = 9873 b[7][55][0] = 9874 c b[7][56][2] = 9875 b[7][56][1] = 9876 b[7][56][0] = 9877 c b[7][57][2] = 9878 b[7][57][1] = 9879 b[7][57][0] = 9880 c b[7][58][2] = 9881 b[7][58][1] = 9882 b[7][58][0] = 9883 c b[7][59][2] = 9884 b[7][59][1] = 9885 b[7][59][0] = 9886 c b[7][60][2] = 9887 b[7][60][1] = 9888 b[7][60][0] = 9889 c b[7][61][2] = 9890 b[7][61][1] = 9891 b[7][61][0] = 9892 c b[7][62][2] = 9893 b[7][62][1] = 9894 b[7][62][0] = 9895 c b[7][63][2] = 9896 b[7][63][1] = 9897 b[7][63][0] = 9898 c b[7][64][2] = 9899 b[7][64][1] = 9900 b[7][64][0] = 9901 c b[7][65][2] = 9902 b[7][65][1] = 9903 b[7][65][0] = 9904 c b[7][66][2] = 9905 b[7][66][1] = 9906 b[7][66][0] = 9907 c b[7][67][2] = 9908 b[7][67][1] = 9909 b[7][67][0] = 9910 c b[7][68][2] = 9911 b[7][68][1] = 9912 b[7][68][0] = 9913 c b[7][69][2] = 9914 b[7][69][1] = 9915 b[7][69][0] = 9916 c b[7][70][2] = 9917 b[7][70][1] = 9918 b[7][70][0] = 9919 c b[7][71][2] = 9920 b[7][71][1] = 9921 b[7][71][0] = 9922 c b[7][72][2] = 9923 b[7][72][1] = 9924 b[7][72][0] = 9925 c b[7][73][2] = 9926 b[7][73][1] = 9927 b[7][73][0] = 9928 c b[7][74][2] = 9929 b[7][74][1] = 9930 b[7][74][0] = 9931 c b[7][75][2] = 9932 b[7][75][1] = 9933 b[7][75][0] = 9934 c b[7][76][2] = 9935 b[7][76][1] = 9936 b[7][76][0] = 9937 c b[7][77][2] = 9938 b[7][77][1] = 9939 b[7][77][0] = 9940 c b[7][78][2] = 9941 b[7][78][1] = 9942 b[7][78][0] = 9943 c b[7][79][2] = 9944 b[7][79][1] = 9945 b[7][79][0] = 9946 c b[7][80][2] = 9947 b[7][80][1] = 9948 b[7][80][0] = 9949 c b[7][81][2] = 9950 b[7][81][1] = 9951 b[7][81][0] = 9952 c b[7][82][2] = 9953 b[7][82][1] = 9954 b[7][82][0] = 9955 c b[7][83][2] = 9956 b[7][83][1] = 9957 b[7][83][0] = 9958 c b[7][84][2] = 9959 b[7][84][1] = 9960 b[7][84][0] = 9961 c b[7][85][2] = 9962 b[7][85][1] = 9963 b[7][85][0] = 9964 c b[7][86][2] = 9965 b[7][86][1] = 9966 b[7][86][0] = 9967 c b[7][87][2] = 9968 b[7][87][1] = 9969 b[7][87][0] = 9970 c b[7][88][2] = 9971 b[7][88][1] = 9972 b[7][88][0] = 9973 c b[7][89][2] = 9974 b[7][89][1] = 9975 b[7][89][0] = 9976 c b[7][90][2] = 9977 b[7][90][1] = 9978 b[7][90][0] = 9979 c b[7][91][2] = 9980 b[7][91][1] = 9981 b[7][91][0] = 9982 c b[7][92][2] = 9983 b[7][92][1] = 9984 b[7][92][0] = 9985 c b[7][93][2] = 9986 b[7][93][1] = 9987 b[7][93][0] = 9988 c b[7][94][2] = 9989 b[7][94][1] = 9990 b[7][94][0] = 9991 c b[7][95][2] = 9992 b[7][95][1] = 9993 b[7][95][0] = 9994 c b[7][96][2] = 9995 b[7][96][1] = 9996 b[7][96][0] = 9997 c b[7][97][2] = 9998 b[7][97][1] = 9999 b[7][97][0] = 10000 c b[7][98][2] = 10001 b[7][98][1] = 10002 b[7][98][0] = 10003 c b[7][99][2] = 10004 b[7][99][1] = 10005 b[7][99][0] = 10006 c b[7][100][2] = 10007 b[7][100][1] = 10008 b[7][100][0] = 10009 c b[7][101][2] = 10010 b[7][101][1] = 10011 b[7][101][0] = 10012 c b[7][102][2] = 10013 b[7][102][1] = 10014 b[7][102][0] = 10015 c b[7][103][2] = 10016 b[7][103][1] = 10017 b[7][103][0] = 10018 c b[7][104][2] = 10019 b[7][104][1] = 10020 b[7][104][0] = 10021 c b[7][105][2] = 10022 b[7][105][1] = 10023 b[7][105][0] = 10024 c b[7][106][2] = 10025 b[7][106][1] = 10026 b[7][106][0] = 10027 c b[7][107][2] = 10028 b[7][107][1] = 10029 b[7][107][0] = 10030 c b[7][108][2] = 10031 b[7][108][1] = 10032 b[7][108][0] = 10033 c b[7][109][2] = 10034 b[7][109][1] = 10035 b[7][109][0] = 10036 c b[7][110][2] = 10037 b[7][110][1] = 10038 b[7][110][0] = 10039 c b[7][111][2] = 10040 b[7][111][1] = 10041 b[7][111][0] = 10042 c b[7][112][2] = 10043 b[7][112][1] = 10044 b[7][112][0] = 10045 c b[7][113][2] = 10046 b[7][113][1] = 10047 b[7][113][0] = 10048 c b[7][114][2] = 10049 b[7][114][1] = 10050 b[7][114][0] = 10051 c b[7][115][2] = 10052 b[7][115][1] = 10053 b[7][115][0] = 10054 c b[7][116][2] = 10055 b[7][116][1] = 10056 b[7][116][0] = 10057 c b[7][117][2] = 10058 b[7][117][1] = 10059 b[7][117][0] = 10060 c b[7][118][2] = 10061 b[7][118][1] = 10062 b[7][118][0] = 10063 c b[7][119][2] = 10064 b[7][119][1] = 10065 b[7][119][0] = 10066 c b[7][120][2] = 10067 b[7][120][1] = 10068 b[7][120][0] = 10069 c b[7][121][2] = 10070 b[7][121][1] = 10071 b[7][121][0] = 10072 c b[7][122][2] = 10073 b[7][122][1] = 10074 b[7][122][0] = 10075 c b[7][123][2] = 10076 b[7][123][1] = 10077 b[7][123][0] = 10078 c b[7][124][2] = 10079 b[7][124][1] = 10080 b[7][124][0] = 10081 c b[7][125][2] = 10082 b[7][125][1] = 10083 b[7][125][0] = 10084 c b[7][126][2] = 10085 b[7][126][1] = 10086 b[7][126][0] = 10087 c b[7][127][2] = 10088 b[7][127][1] = 10089 b[7][127][0] = 10090 c b[7][128][2] = 10091 b[7][128][1] = 10092 b[7][128][0] = 10093 c b[7][129][2] = 10094 b[7][129][1] = 10095 b[7][129][0] = 10096 c b[7][130][2] = 10097 b[7][130][1] = 10098 b[7][130][0] = 10099 c b[7][131][2] = 10100 b[7][131][1] = 10101 b[7][131][0] = 10102 c b[7][132][2] = 10103 b[7][132][1] = 10104 b[7][132][0] = 10105 c b[7][133][2] = 10106 b[7][133][1] = 10107 b[7][133][0] = 10108 c b[7][134][2] = 10109 b[7][134][1] = 10110 b[7][134][0] = 10111 c b[7][135][2] = 10112 b[7][135][1] = 10113 b[7][135][0] = 10114 c b[7][136][2] = 10115 b[7][136][1] = 10116 b[7][136][0] = 10117 c b[7][137][2] = 10118 b[7][137][1] = 10119 b[7][137][0] = 10120 c b[7][138][2] = 10121 b[7][138][1] = 10122 b[7][138][0] = 10123 c b[7][139][2] = 10124 b[7][139][1] = 10125 b[7][139][0] = 10126 c b[7][140][2] = 10127 b[7][140][1] = 10128 b[7][140][0] = 10129 c b[7][141][2] = 10130 b[7][141][1] = 10131 b[7][141][0] = 10132 c b[7][142][2] = 10133 b[7][142][1] = 10134 b[7][142][0] = 10135 c b[7][143][2] = 10136 b[7][143][1] = 10137 b[7][143][0] = 10138 c b[7][144][2] = 10139 b[7][144][1] = 10140 b[7][144][0] = 10141 c b[7][145][2] = 10142 b[7][145][1] = 10143 b[7][145][0] = 10144 c b[7][146][2] = 10145 b[7][146][1] = 10146 b[7][146][0] = 10147 c b[7][147][2] = 10148 b[7][147][1] = 10149 b[7][147][0] = 10150 c b[7][148][2] = 10151 b[7][148][1] = 10152 b[7][148][0] = 10153 c b[7][149][2] = 10154 b[7][149][1] = 10155 b[7][149][0] = 10156 c b[7][150][2] = 10157 b[7][150][1] = 10158 b[7][150][0] = 10159 c b[7][151][2] = 10160 b[7][151][1] = 10161 b[7][151][0] = 10162 c b[7][152][2] = 10163 b[7][152][1] = 10164 b[7][152][0] = 10165 c b[7][153][2] = 10166 b[7][153][1] = 10167 b[7][153][0] = 10168 c b[7][154][2] = 10169 b[7][154][1] = 10170 b[7][154][0] = 10171 c b[7][155][2] = 10172 b[7][155][1] = 10173 b[7][155][0] = 10174 c b[7][156][2] = 10175 b[7][156][1] = 10176 b[7][156][0] = 10177 c b[7][157][2] = 10178 b[7][157][1] = 10179 b[7][157][0] = 10180 c b[7][158][2] = 10181 b[7][158][1] = 10182 b[7][158][0] = 10183 c b[7][159][2] = 10184 b[7][159][1] = 10185 b[7][159][0] = 10186 c b[7][160][2] = 10187 b[7][160][1] = 10188 b[7][160][0] = 10189 c b[7][161][2] = 10190 b[7][161][1] = 10191 b[7][161][0] = 10192 c b[7][162][2] = 10193 b[7][162][1] = 10194 b[7][162][0] = 10195 c b[7][163][2] = 10196 b[7][163][1] = 10197 b[7][163][0] = 10198 c b[7][164][2] = 10199 b[7][164][1] = 10200 b[7][164][0] = 10201 c b[7][165][2] = 10202 b[7][165][1] = 10203 b[7][165][0] = 10204 c b[7][166][2] = 10205 b[7][166][1] = 10206 b[7][166][0] = 10207 c b[8][1][2] = 10208 b[8][1][1] = 10209 b[8][1][0] = 10210 c b[8][2][2] = 10211 b[8][2][1] = 10212 b[8][2][0] = 10213 c b[8][3][2] = 10214 b[8][3][1] = 10215 b[8][3][0] = 10216 c b[8][4][2] = 10217 b[8][4][1] = 10218 b[8][4][0] = 10219 c b[8][5][2] = 10220 b[8][5][1] = 10221 b[8][5][0] = 10222 c b[8][6][2] = 10223 b[8][6][1] = 10224 b[8][6][0] = 10225 c b[8][7][2] = 10226 b[8][7][1] = 10227 b[8][7][0] = 10228 c b[8][8][2] = 10229 b[8][8][1] = 10230 b[8][8][0] = 10231 c b[8][9][2] = 10232 b[8][9][1] = 10233 b[8][9][0] = 10234 c b[8][10][2] = 10235 b[8][10][1] = 10236 b[8][10][0] = 10237 c b[8][11][2] = 10238 b[8][11][1] = 10239 b[8][11][0] = 10240 c b[8][12][2] = 10241 b[8][12][1] = 10242 b[8][12][0] = 10243 c b[8][13][2] = 10244 b[8][13][1] = 10245 b[8][13][0] = 10246 c b[8][14][2] = 10247 b[8][14][1] = 10248 b[8][14][0] = 10249 c b[8][15][2] = 10250 b[8][15][1] = 10251 b[8][15][0] = 10252 c b[8][16][2] = 10253 b[8][16][1] = 10254 b[8][16][0] = 10255 c b[8][17][2] = 10256 b[8][17][1] = 10257 b[8][17][0] = 10258 c b[8][18][2] = 10259 b[8][18][1] = 10260 b[8][18][0] = 10261 c b[8][19][2] = 10262 b[8][19][1] = 10263 b[8][19][0] = 10264 c b[8][20][2] = 10265 b[8][20][1] = 10266 b[8][20][0] = 10267 c b[8][21][2] = 10268 b[8][21][1] = 10269 b[8][21][0] = 10270 c b[8][22][2] = 10271 b[8][22][1] = 10272 b[8][22][0] = 10273 c b[8][23][2] = 10274 b[8][23][1] = 10275 b[8][23][0] = 10276 c b[8][24][2] = 10277 b[8][24][1] = 10278 b[8][24][0] = 10279 c b[8][25][2] = 10280 b[8][25][1] = 10281 b[8][25][0] = 10282 c b[8][26][2] = 10283 b[8][26][1] = 10284 b[8][26][0] = 10285 c b[8][27][2] = 10286 b[8][27][1] = 10287 b[8][27][0] = 10288 c b[8][28][2] = 10289 b[8][28][1] = 10290 b[8][28][0] = 10291 c b[8][29][2] = 10292 b[8][29][1] = 10293 b[8][29][0] = 10294 c b[8][30][2] = 10295 b[8][30][1] = 10296 b[8][30][0] = 10297 c b[8][31][2] = 10298 b[8][31][1] = 10299 b[8][31][0] = 10300 c b[8][32][2] = 10301 b[8][32][1] = 10302 b[8][32][0] = 10303 c b[8][33][2] = 10304 b[8][33][1] = 10305 b[8][33][0] = 10306 c b[8][34][2] = 10307 b[8][34][1] = 10308 b[8][34][0] = 10309 c b[8][35][2] = 10310 b[8][35][1] = 10311 b[8][35][0] = 10312 c b[8][36][2] = 10313 b[8][36][1] = 10314 b[8][36][0] = 10315 c b[8][37][2] = 10316 b[8][37][1] = 10317 b[8][37][0] = 10318 c b[8][38][2] = 10319 b[8][38][1] = 10320 b[8][38][0] = 10321 c b[8][39][2] = 10322 b[8][39][1] = 10323 b[8][39][0] = 10324 c b[8][40][2] = 10325 b[8][40][1] = 10326 b[8][40][0] = 10327 c b[8][41][2] = 10328 b[8][41][1] = 10329 b[8][41][0] = 10330 c b[8][42][2] = 10331 b[8][42][1] = 10332 b[8][42][0] = 10333 c b[8][43][2] = 10334 b[8][43][1] = 10335 b[8][43][0] = 10336 c b[8][44][2] = 10337 b[8][44][1] = 10338 b[8][44][0] = 10339 c b[8][45][2] = 10340 b[8][45][1] = 10341 b[8][45][0] = 10342 c b[8][46][2] = 10343 b[8][46][1] = 10344 b[8][46][0] = 10345 c b[8][47][2] = 10346 b[8][47][1] = 10347 b[8][47][0] = 10348 c b[8][48][2] = 10349 b[8][48][1] = 10350 b[8][48][0] = 10351 c b[8][49][2] = 10352 b[8][49][1] = 10353 b[8][49][0] = 10354 c b[8][50][2] = 10355 b[8][50][1] = 10356 b[8][50][0] = 10357 c b[8][51][2] = 10358 b[8][51][1] = 10359 b[8][51][0] = 10360 c b[8][52][2] = 10361 b[8][52][1] = 10362 b[8][52][0] = 10363 c b[8][53][2] = 10364 b[8][53][1] = 10365 b[8][53][0] = 10366 c b[8][54][2] = 10367 b[8][54][1] = 10368 b[8][54][0] = 10369 c b[8][55][2] = 10370 b[8][55][1] = 10371 b[8][55][0] = 10372 c b[8][56][2] = 10373 b[8][56][1] = 10374 b[8][56][0] = 10375 c b[8][57][2] = 10376 b[8][57][1] = 10377 b[8][57][0] = 10378 c b[8][58][2] = 10379 b[8][58][1] = 10380 b[8][58][0] = 10381 c b[8][59][2] = 10382 b[8][59][1] = 10383 b[8][59][0] = 10384 c b[8][60][2] = 10385 b[8][60][1] = 10386 b[8][60][0] = 10387 c b[8][61][2] = 10388 b[8][61][1] = 10389 b[8][61][0] = 10390 c b[8][62][2] = 10391 b[8][62][1] = 10392 b[8][62][0] = 10393 c b[8][63][2] = 10394 b[8][63][1] = 10395 b[8][63][0] = 10396 c b[8][64][2] = 10397 b[8][64][1] = 10398 b[8][64][0] = 10399 c b[8][65][2] = 10400 b[8][65][1] = 10401 b[8][65][0] = 10402 c b[8][66][2] = 10403 b[8][66][1] = 10404 b[8][66][0] = 10405 c b[8][67][2] = 10406 b[8][67][1] = 10407 b[8][67][0] = 10408 c b[8][68][2] = 10409 b[8][68][1] = 10410 b[8][68][0] = 10411 c b[8][69][2] = 10412 b[8][69][1] = 10413 b[8][69][0] = 10414 c b[8][70][2] = 10415 b[8][70][1] = 10416 b[8][70][0] = 10417 c b[8][71][2] = 10418 b[8][71][1] = 10419 b[8][71][0] = 10420 c b[8][72][2] = 10421 b[8][72][1] = 10422 b[8][72][0] = 10423 c b[8][73][2] = 10424 b[8][73][1] = 10425 b[8][73][0] = 10426 c b[8][74][2] = 10427 b[8][74][1] = 10428 b[8][74][0] = 10429 c b[8][75][2] = 10430 b[8][75][1] = 10431 b[8][75][0] = 10432 c b[8][76][2] = 10433 b[8][76][1] = 10434 b[8][76][0] = 10435 c b[8][77][2] = 10436 b[8][77][1] = 10437 b[8][77][0] = 10438 c b[8][78][2] = 10439 b[8][78][1] = 10440 b[8][78][0] = 10441 c b[8][79][2] = 10442 b[8][79][1] = 10443 b[8][79][0] = 10444 c b[8][80][2] = 10445 b[8][80][1] = 10446 b[8][80][0] = 10447 c b[8][81][2] = 10448 b[8][81][1] = 10449 b[8][81][0] = 10450 c b[8][82][2] = 10451 b[8][82][1] = 10452 b[8][82][0] = 10453 c b[8][83][2] = 10454 b[8][83][1] = 10455 b[8][83][0] = 10456 c b[8][84][2] = 10457 b[8][84][1] = 10458 b[8][84][0] = 10459 c b[8][85][2] = 10460 b[8][85][1] = 10461 b[8][85][0] = 10462 c b[8][86][2] = 10463 b[8][86][1] = 10464 b[8][86][0] = 10465 c b[8][87][2] = 10466 b[8][87][1] = 10467 b[8][87][0] = 10468 c b[8][88][2] = 10469 b[8][88][1] = 10470 b[8][88][0] = 10471 c b[8][89][2] = 10472 b[8][89][1] = 10473 b[8][89][0] = 10474 c b[8][90][2] = 10475 b[8][90][1] = 10476 b[8][90][0] = 10477 c b[8][91][2] = 10478 b[8][91][1] = 10479 b[8][91][0] = 10480 c b[8][92][2] = 10481 b[8][92][1] = 10482 b[8][92][0] = 10483 c b[8][93][2] = 10484 b[8][93][1] = 10485 b[8][93][0] = 10486 c b[8][94][2] = 10487 b[8][94][1] = 10488 b[8][94][0] = 10489 c b[8][95][2] = 10490 b[8][95][1] = 10491 b[8][95][0] = 10492 c b[8][96][2] = 10493 b[8][96][1] = 10494 b[8][96][0] = 10495 c b[8][97][2] = 10496 b[8][97][1] = 10497 b[8][97][0] = 10498 c b[8][98][2] = 10499 b[8][98][1] = 10500 b[8][98][0] = 10501 c b[8][99][2] = 10502 b[8][99][1] = 10503 b[8][99][0] = 10504 c b[8][100][2] = 10505 b[8][100][1] = 10506 b[8][100][0] = 10507 c b[8][101][2] = 10508 b[8][101][1] = 10509 b[8][101][0] = 10510 c b[8][102][2] = 10511 b[8][102][1] = 10512 b[8][102][0] = 10513 c b[8][103][2] = 10514 b[8][103][1] = 10515 b[8][103][0] = 10516 c b[8][104][2] = 10517 b[8][104][1] = 10518 b[8][104][0] = 10519 c b[8][105][2] = 10520 b[8][105][1] = 10521 b[8][105][0] = 10522 c b[8][106][2] = 10523 b[8][106][1] = 10524 b[8][106][0] = 10525 c b[8][107][2] = 10526 b[8][107][1] = 10527 b[8][107][0] = 10528 c b[8][108][2] = 10529 b[8][108][1] = 10530 b[8][108][0] = 10531 c b[8][109][2] = 10532 b[8][109][1] = 10533 b[8][109][0] = 10534 c b[8][110][2] = 10535 b[8][110][1] = 10536 b[8][110][0] = 10537 c b[8][111][2] = 10538 b[8][111][1] = 10539 b[8][111][0] = 10540 c b[8][112][2] = 10541 b[8][112][1] = 10542 b[8][112][0] = 10543 c b[8][113][2] = 10544 b[8][113][1] = 10545 b[8][113][0] = 10546 c b[8][114][2] = 10547 b[8][114][1] = 10548 b[8][114][0] = 10549 c b[8][115][2] = 10550 b[8][115][1] = 10551 b[8][115][0] = 10552 c b[8][116][2] = 10553 b[8][116][1] = 10554 b[8][116][0] = 10555 c b[8][117][2] = 10556 b[8][117][1] = 10557 b[8][117][0] = 10558 c b[8][118][2] = 10559 b[8][118][1] = 10560 b[8][118][0] = 10561 c b[8][119][2] = 10562 b[8][119][1] = 10563 b[8][119][0] = 10564 c b[8][120][2] = 10565 b[8][120][1] = 10566 b[8][120][0] = 10567 c b[8][121][2] = 10568 b[8][121][1] = 10569 b[8][121][0] = 10570 c b[8][122][2] = 10571 b[8][122][1] = 10572 b[8][122][0] = 10573 c b[8][123][2] = 10574 b[8][123][1] = 10575 b[8][123][0] = 10576 c b[8][124][2] = 10577 b[8][124][1] = 10578 b[8][124][0] = 10579 c b[8][125][2] = 10580 b[8][125][1] = 10581 b[8][125][0] = 10582 c b[8][126][2] = 10583 b[8][126][1] = 10584 b[8][126][0] = 10585 c b[8][127][2] = 10586 b[8][127][1] = 10587 b[8][127][0] = 10588 c b[8][128][2] = 10589 b[8][128][1] = 10590 b[8][128][0] = 10591 c b[8][129][2] = 10592 b[8][129][1] = 10593 b[8][129][0] = 10594 c b[8][130][2] = 10595 b[8][130][1] = 10596 b[8][130][0] = 10597 c b[8][131][2] = 10598 b[8][131][1] = 10599 b[8][131][0] = 10600 c b[8][132][2] = 10601 b[8][132][1] = 10602 b[8][132][0] = 10603 c b[8][133][2] = 10604 b[8][133][1] = 10605 b[8][133][0] = 10606 c b[8][134][2] = 10607 b[8][134][1] = 10608 b[8][134][0] = 10609 c b[8][135][2] = 10610 b[8][135][1] = 10611 b[8][135][0] = 10612 c b[8][136][2] = 10613 b[8][136][1] = 10614 b[8][136][0] = 10615 c b[8][137][2] = 10616 b[8][137][1] = 10617 b[8][137][0] = 10618 c b[8][138][2] = 10619 b[8][138][1] = 10620 b[8][138][0] = 10621 c b[8][139][2] = 10622 b[8][139][1] = 10623 b[8][139][0] = 10624 c b[8][140][2] = 10625 b[8][140][1] = 10626 b[8][140][0] = 10627 c b[8][141][2] = 10628 b[8][141][1] = 10629 b[8][141][0] = 10630 c b[8][142][2] = 10631 b[8][142][1] = 10632 b[8][142][0] = 10633 c b[8][143][2] = 10634 b[8][143][1] = 10635 b[8][143][0] = 10636 c b[8][144][2] = 10637 b[8][144][1] = 10638 b[8][144][0] = 10639 c b[8][145][2] = 10640 b[8][145][1] = 10641 b[8][145][0] = 10642 c b[8][146][2] = 10643 b[8][146][1] = 10644 b[8][146][0] = 10645 c b[9][1][2] = 10646 b[9][1][1] = 10647 b[9][1][0] = 10648 c b[9][2][2] = 10649 b[9][2][1] = 10650 b[9][2][0] = 10651 c b[9][3][2] = 10652 b[9][3][1] = 10653 b[9][3][0] = 10654 c b[9][4][2] = 10655 b[9][4][1] = 10656 b[9][4][0] = 10657 c b[9][5][2] = 10658 b[9][5][1] = 10659 b[9][5][0] = 10660 c b[9][6][2] = 10661 b[9][6][1] = 10662 b[9][6][0] = 10663 c b[9][7][2] = 10664 b[9][7][1] = 10665 b[9][7][0] = 10666 c b[9][8][2] = 10667 b[9][8][1] = 10668 b[9][8][0] = 10669 c b[9][9][2] = 10670 b[9][9][1] = 10671 b[9][9][0] = 10672 c b[9][10][2] = 10673 b[9][10][1] = 10674 b[9][10][0] = 10675 c b[9][11][2] = 10676 b[9][11][1] = 10677 b[9][11][0] = 10678 c b[9][12][2] = 10679 b[9][12][1] = 10680 b[9][12][0] = 10681 c b[9][13][2] = 10682 b[9][13][1] = 10683 b[9][13][0] = 10684 c b[9][14][2] = 10685 b[9][14][1] = 10686 b[9][14][0] = 10687 c b[9][15][2] = 10688 b[9][15][1] = 10689 b[9][15][0] = 10690 c b[9][16][2] = 10691 b[9][16][1] = 10692 b[9][16][0] = 10693 c b[9][17][2] = 10694 b[9][17][1] = 10695 b[9][17][0] = 10696 c b[9][18][2] = 10697 b[9][18][1] = 10698 b[9][18][0] = 10699 c b[9][19][2] = 10700 b[9][19][1] = 10701 b[9][19][0] = 10702 c b[9][20][2] = 10703 b[9][20][1] = 10704 b[9][20][0] = 10705 c b[9][21][2] = 10706 b[9][21][1] = 10707 b[9][21][0] = 10708 c b[9][22][2] = 10709 b[9][22][1] = 10710 b[9][22][0] = 10711 c b[9][23][2] = 10712 b[9][23][1] = 10713 b[9][23][0] = 10714 c b[9][24][2] = 10715 b[9][24][1] = 10716 b[9][24][0] = 10717 c b[9][25][2] = 10718 b[9][25][1] = 10719 b[9][25][0] = 10720 c b[9][26][2] = 10721 b[9][26][1] = 10722 b[9][26][0] = 10723 c b[9][27][2] = 10724 b[9][27][1] = 10725 b[9][27][0] = 10726 c b[9][28][2] = 10727 b[9][28][1] = 10728 b[9][28][0] = 10729 c b[9][29][2] = 10730 b[9][29][1] = 10731 b[9][29][0] = 10732 c b[9][30][2] = 10733 b[9][30][1] = 10734 b[9][30][0] = 10735 c b[9][31][2] = 10736 b[9][31][1] = 10737 b[9][31][0] = 10738 c b[9][32][2] = 10739 b[9][32][1] = 10740 b[9][32][0] = 10741 c b[9][33][2] = 10742 b[9][33][1] = 10743 b[9][33][0] = 10744 c b[9][34][2] = 10745 b[9][34][1] = 10746 b[9][34][0] = 10747 c b[9][35][2] = 10748 b[9][35][1] = 10749 b[9][35][0] = 10750 c b[9][36][2] = 10751 b[9][36][1] = 10752 b[9][36][0] = 10753 c b[9][37][2] = 10754 b[9][37][1] = 10755 b[9][37][0] = 10756 c b[9][38][2] = 10757 b[9][38][1] = 10758 b[9][38][0] = 10759 c b[9][39][2] = 10760 b[9][39][1] = 10761 b[9][39][0] = 10762 c b[9][40][2] = 10763 b[9][40][1] = 10764 b[9][40][0] = 10765 c b[9][41][2] = 10766 b[9][41][1] = 10767 b[9][41][0] = 10768 c b[9][42][2] = 10769 b[9][42][1] = 10770 b[9][42][0] = 10771 c b[9][43][2] = 10772 b[9][43][1] = 10773 b[9][43][0] = 10774 c b[9][44][2] = 10775 b[9][44][1] = 10776 b[9][44][0] = 10777 c b[9][45][2] = 10778 b[9][45][1] = 10779 b[9][45][0] = 10780 c b[9][46][2] = 10781 b[9][46][1] = 10782 b[9][46][0] = 10783 c b[9][47][2] = 10784 b[9][47][1] = 10785 b[9][47][0] = 10786 c b[9][48][2] = 10787 b[9][48][1] = 10788 b[9][48][0] = 10789 c b[9][49][2] = 10790 b[9][49][1] = 10791 b[9][49][0] = 10792 c b[9][50][2] = 10793 b[9][50][1] = 10794 b[9][50][0] = 10795 c b[9][51][2] = 10796 b[9][51][1] = 10797 b[9][51][0] = 10798 c b[9][52][2] = 10799 b[9][52][1] = 10800 b[9][52][0] = 10801 c b[9][53][2] = 10802 b[9][53][1] = 10803 b[9][53][0] = 10804 c b[9][54][2] = 10805 b[9][54][1] = 10806 b[9][54][0] = 10807 c b[9][55][2] = 10808 b[9][55][1] = 10809 b[9][55][0] = 10810 c b[9][56][2] = 10811 b[9][56][1] = 10812 b[9][56][0] = 10813 c b[9][57][2] = 10814 b[9][57][1] = 10815 b[9][57][0] = 10816 c b[9][58][2] = 10817 b[9][58][1] = 10818 b[9][58][0] = 10819 c b[9][59][2] = 10820 b[9][59][1] = 10821 b[9][59][0] = 10822 c b[9][60][2] = 10823 b[9][60][1] = 10824 b[9][60][0] = 10825 c b[9][61][2] = 10826 b[9][61][1] = 10827 b[9][61][0] = 10828 c b[9][62][2] = 10829 b[9][62][1] = 10830 b[9][62][0] = 10831 c b[9][63][2] = 10832 b[9][63][1] = 10833 b[9][63][0] = 10834 c b[9][64][2] = 10835 b[9][64][1] = 10836 b[9][64][0] = 10837 c b[9][65][2] = 10838 b[9][65][1] = 10839 b[9][65][0] = 10840 c b[9][66][2] = 10841 b[9][66][1] = 10842 b[9][66][0] = 10843 c b[9][67][2] = 10844 b[9][67][1] = 10845 b[9][67][0] = 10846 c b[9][68][2] = 10847 b[9][68][1] = 10848 b[9][68][0] = 10849 c b[9][69][2] = 10850 b[9][69][1] = 10851 b[9][69][0] = 10852 c b[9][70][2] = 10853 b[9][70][1] = 10854 b[9][70][0] = 10855 c b[9][71][2] = 10856 b[9][71][1] = 10857 b[9][71][0] = 10858 c b[9][72][2] = 10859 b[9][72][1] = 10860 b[9][72][0] = 10861 c b[9][73][2] = 10862 b[9][73][1] = 10863 b[9][73][0] = 10864 c b[9][74][2] = 10865 b[9][74][1] = 10866 b[9][74][0] = 10867 c b[9][75][2] = 10868 b[9][75][1] = 10869 b[9][75][0] = 10870 c b[9][76][2] = 10871 b[9][76][1] = 10872 b[9][76][0] = 10873 c b[9][77][2] = 10874 b[9][77][1] = 10875 b[9][77][0] = 10876 c b[9][78][2] = 10877 b[9][78][1] = 10878 b[9][78][0] = 10879 c b[9][79][2] = 10880 b[9][79][1] = 10881 b[9][79][0] = 10882 c b[9][80][2] = 10883 b[9][80][1] = 10884 b[9][80][0] = 10885 c b[9][81][2] = 10886 b[9][81][1] = 10887 b[9][81][0] = 10888 c b[9][82][2] = 10889 b[9][82][1] = 10890 b[9][82][0] = 10891 c b[9][83][2] = 10892 b[9][83][1] = 10893 b[9][83][0] = 10894 c b[9][84][2] = 10895 b[9][84][1] = 10896 b[9][84][0] = 10897 c b[9][85][2] = 10898 b[9][85][1] = 10899 b[9][85][0] = 10900 c b[9][86][2] = 10901 b[9][86][1] = 10902 b[9][86][0] = 10903 c b[9][87][2] = 10904 b[9][87][1] = 10905 b[9][87][0] = 10906 c b[9][88][2] = 10907 b[9][88][1] = 10908 b[9][88][0] = 10909 c b[9][89][2] = 10910 b[9][89][1] = 10911 b[9][89][0] = 10912 c b[9][90][2] = 10913 b[9][90][1] = 10914 b[9][90][0] = 10915 c b[9][91][2] = 10916 b[9][91][1] = 10917 b[9][91][0] = 10918 c b[9][92][2] = 10919 b[9][92][1] = 10920 b[9][92][0] = 10921 c b[9][93][2] = 10922 b[9][93][1] = 10923 b[9][93][0] = 10924 c b[9][94][2] = 10925 b[9][94][1] = 10926 b[9][94][0] = 10927 c b[9][95][2] = 10928 b[9][95][1] = 10929 b[9][95][0] = 10930 c b[9][96][2] = 10931 b[9][96][1] = 10932 b[9][96][0] = 10933 c b[9][97][2] = 10934 b[9][97][1] = 10935 b[9][97][0] = 10936 c b[9][98][2] = 10937 b[9][98][1] = 10938 b[9][98][0] = 10939 c b[9][99][2] = 10940 b[9][99][1] = 10941 b[9][99][0] = 10942 c b[9][100][2] = 10943 b[9][100][1] = 10944 b[9][100][0] = 10945 c b[9][101][2] = 10946 b[9][101][1] = 10947 b[9][101][0] = 10948 c b[9][102][2] = 10949 b[9][102][1] = 10950 b[9][102][0] = 10951 c b[9][103][2] = 10952 b[9][103][1] = 10953 b[9][103][0] = 10954 c b[9][104][2] = 10955 b[9][104][1] = 10956 b[9][104][0] = 10957 c b[9][105][2] = 10958 b[9][105][1] = 10959 b[9][105][0] = 10960 c b[9][106][2] = 10961 b[9][106][1] = 10962 b[9][106][0] = 10963 c b[9][107][2] = 10964 b[9][107][1] = 10965 b[9][107][0] = 10966 c b[9][108][2] = 10967 b[9][108][1] = 10968 b[9][108][0] = 10969 c b[9][109][2] = 10970 b[9][109][1] = 10971 b[9][109][0] = 10972 c b[9][110][2] = 10973 b[9][110][1] = 10974 b[9][110][0] = 10975 c b[9][111][2] = 10976 b[9][111][1] = 10977 b[9][111][0] = 10978 c b[9][112][2] = 10979 b[9][112][1] = 10980 b[9][112][0] = 10981 c b[9][113][2] = 10982 b[9][113][1] = 10983 b[9][113][0] = 10984 c b[9][114][2] = 10985 b[9][114][1] = 10986 b[9][114][0] = 10987 c b[9][115][2] = 10988 b[9][115][1] = 10989 b[9][115][0] = 10990 c b[9][116][2] = 10991 b[9][116][1] = 10992 b[9][116][0] = 10993 c b[9][117][2] = 10994 b[9][117][1] = 10995 b[9][117][0] = 10996 c b[9][118][2] = 10997 b[9][118][1] = 10998 b[9][118][0] = 10999 c b[9][119][2] = 11000 b[9][119][1] = 11001 b[9][119][0] = 11002 c b[9][120][2] = 11003 b[9][120][1] = 11004 b[9][120][0] = 11005 c b[9][121][2] = 11006 b[9][121][1] = 11007 b[9][121][0] = 11008 c b[9][122][2] = 11009 b[9][122][1] = 11010 b[9][122][0] = 11011 c b[9][123][2] = 11012 b[9][123][1] = 11013 b[9][123][0] = 11014 c b[9][124][2] = 11015 b[9][124][1] = 11016 b[9][124][0] = 11017 c b[9][125][2] = 11018 b[9][125][1] = 11019 b[9][125][0] = 11020 c b[9][126][2] = 11021 b[9][126][1] = 11022 b[9][126][0] = 11023 c b[9][127][2] = 11024 b[9][127][1] = 11025 b[9][127][0] = 11026 c b[9][128][2] = 11027 b[9][128][1] = 11028 b[9][128][0] = 11029 c b[9][129][2] = 11030 b[9][129][1] = 11031 b[9][129][0] = 11032 c b[9][130][2] = 11033 b[9][130][1] = 11034 b[9][130][0] = 11035 c b[10][1][2] = 11036 b[10][1][1] = 11037 b[10][1][0] = 11038 c b[10][2][2] = 11039 b[10][2][1] = 11040 b[10][2][0] = 11041 c b[10][3][2] = 11042 b[10][3][1] = 11043 b[10][3][0] = 11044 c b[10][4][2] = 11045 b[10][4][1] = 11046 b[10][4][0] = 11047 c b[10][5][2] = 11048 b[10][5][1] = 11049 b[10][5][0] = 11050 c b[10][6][2] = 11051 b[10][6][1] = 11052 b[10][6][0] = 11053 c b[10][7][2] = 11054 b[10][7][1] = 11055 b[10][7][0] = 11056 c b[10][8][2] = 11057 b[10][8][1] = 11058 b[10][8][0] = 11059 c b[10][9][2] = 11060 b[10][9][1] = 11061 b[10][9][0] = 11062 c b[10][10][2] = 11063 b[10][10][1] = 11064 b[10][10][0] = 11065 c b[10][11][2] = 11066 b[10][11][1] = 11067 b[10][11][0] = 11068 c b[10][12][2] = 11069 b[10][12][1] = 11070 b[10][12][0] = 11071 c b[10][13][2] = 11072 b[10][13][1] = 11073 b[10][13][0] = 11074 c b[10][14][2] = 11075 b[10][14][1] = 11076 b[10][14][0] = 11077 c b[10][15][2] = 11078 b[10][15][1] = 11079 b[10][15][0] = 11080 c b[10][16][2] = 11081 b[10][16][1] = 11082 b[10][16][0] = 11083 c b[10][17][2] = 11084 b[10][17][1] = 11085 b[10][17][0] = 11086 c b[10][18][2] = 11087 b[10][18][1] = 11088 b[10][18][0] = 11089 c b[10][19][2] = 11090 b[10][19][1] = 11091 b[10][19][0] = 11092 c b[10][20][2] = 11093 b[10][20][1] = 11094 b[10][20][0] = 11095 c b[10][21][2] = 11096 b[10][21][1] = 11097 b[10][21][0] = 11098 c b[10][22][2] = 11099 b[10][22][1] = 11100 b[10][22][0] = 11101 c b[10][23][2] = 11102 b[10][23][1] = 11103 b[10][23][0] = 11104 c b[10][24][2] = 11105 b[10][24][1] = 11106 b[10][24][0] = 11107 c b[10][25][2] = 11108 b[10][25][1] = 11109 b[10][25][0] = 11110 c b[10][26][2] = 11111 b[10][26][1] = 11112 b[10][26][0] = 11113 c b[10][27][2] = 11114 b[10][27][1] = 11115 b[10][27][0] = 11116 c b[10][28][2] = 11117 b[10][28][1] = 11118 b[10][28][0] = 11119 c b[10][29][2] = 11120 b[10][29][1] = 11121 b[10][29][0] = 11122 c b[10][30][2] = 11123 b[10][30][1] = 11124 b[10][30][0] = 11125 c b[10][31][2] = 11126 b[10][31][1] = 11127 b[10][31][0] = 11128 c b[10][32][2] = 11129 b[10][32][1] = 11130 b[10][32][0] = 11131 c b[10][33][2] = 11132 b[10][33][1] = 11133 b[10][33][0] = 11134 c b[10][34][2] = 11135 b[10][34][1] = 11136 b[10][34][0] = 11137 c b[10][35][2] = 11138 b[10][35][1] = 11139 b[10][35][0] = 11140 c b[10][36][2] = 11141 b[10][36][1] = 11142 b[10][36][0] = 11143 c b[10][37][2] = 11144 b[10][37][1] = 11145 b[10][37][0] = 11146 c b[10][38][2] = 11147 b[10][38][1] = 11148 b[10][38][0] = 11149 c b[10][39][2] = 11150 b[10][39][1] = 11151 b[10][39][0] = 11152 c b[10][40][2] = 11153 b[10][40][1] = 11154 b[10][40][0] = 11155 c b[10][41][2] = 11156 b[10][41][1] = 11157 b[10][41][0] = 11158 c b[10][42][2] = 11159 b[10][42][1] = 11160 b[10][42][0] = 11161 c b[10][43][2] = 11162 b[10][43][1] = 11163 b[10][43][0] = 11164 c b[10][44][2] = 11165 b[10][44][1] = 11166 b[10][44][0] = 11167 c b[10][45][2] = 11168 b[10][45][1] = 11169 b[10][45][0] = 11170 c b[10][46][2] = 11171 b[10][46][1] = 11172 b[10][46][0] = 11173 c b[10][47][2] = 11174 b[10][47][1] = 11175 b[10][47][0] = 11176 c b[10][48][2] = 11177 b[10][48][1] = 11178 b[10][48][0] = 11179 c b[10][49][2] = 11180 b[10][49][1] = 11181 b[10][49][0] = 11182 c b[10][50][2] = 11183 b[10][50][1] = 11184 b[10][50][0] = 11185 c b[10][51][2] = 11186 b[10][51][1] = 11187 b[10][51][0] = 11188 c b[10][52][2] = 11189 b[10][52][1] = 11190 b[10][52][0] = 11191 c b[10][53][2] = 11192 b[10][53][1] = 11193 b[10][53][0] = 11194 c b[10][54][2] = 11195 b[10][54][1] = 11196 b[10][54][0] = 11197 c b[10][55][2] = 11198 b[10][55][1] = 11199 b[10][55][0] = 11200 c b[10][56][2] = 11201 b[10][56][1] = 11202 b[10][56][0] = 11203 c b[10][57][2] = 11204 b[10][57][1] = 11205 b[10][57][0] = 11206 c b[10][58][2] = 11207 b[10][58][1] = 11208 b[10][58][0] = 11209 c b[10][59][2] = 11210 b[10][59][1] = 11211 b[10][59][0] = 11212 c b[10][60][2] = 11213 b[10][60][1] = 11214 b[10][60][0] = 11215 c b[10][61][2] = 11216 b[10][61][1] = 11217 b[10][61][0] = 11218 c b[10][62][2] = 11219 b[10][62][1] = 11220 b[10][62][0] = 11221 c b[10][63][2] = 11222 b[10][63][1] = 11223 b[10][63][0] = 11224 c b[10][64][2] = 11225 b[10][64][1] = 11226 b[10][64][0] = 11227 c b[10][65][2] = 11228 b[10][65][1] = 11229 b[10][65][0] = 11230 c b[10][66][2] = 11231 b[10][66][1] = 11232 b[10][66][0] = 11233 c b[10][67][2] = 11234 b[10][67][1] = 11235 b[10][67][0] = 11236 c b[10][68][2] = 11237 b[10][68][1] = 11238 b[10][68][0] = 11239 c b[10][69][2] = 11240 b[10][69][1] = 11241 b[10][69][0] = 11242 c b[10][70][2] = 11243 b[10][70][1] = 11244 b[10][70][0] = 11245 c b[10][71][2] = 11246 b[10][71][1] = 11247 b[10][71][0] = 11248 c b[10][72][2] = 11249 b[10][72][1] = 11250 b[10][72][0] = 11251 c b[10][73][2] = 11252 b[10][73][1] = 11253 b[10][73][0] = 11254 c b[10][74][2] = 11255 b[10][74][1] = 11256 b[10][74][0] = 11257 c b[10][75][2] = 11258 b[10][75][1] = 11259 b[10][75][0] = 11260 c b[10][76][2] = 11261 b[10][76][1] = 11262 b[10][76][0] = 11263 c b[10][77][2] = 11264 b[10][77][1] = 11265 b[10][77][0] = 11266 c b[10][78][2] = 11267 b[10][78][1] = 11268 b[10][78][0] = 11269 c b[10][79][2] = 11270 b[10][79][1] = 11271 b[10][79][0] = 11272 c b[10][80][2] = 11273 b[10][80][1] = 11274 b[10][80][0] = 11275 c b[10][81][2] = 11276 b[10][81][1] = 11277 b[10][81][0] = 11278 c b[10][82][2] = 11279 b[10][82][1] = 11280 b[10][82][0] = 11281 c b[10][83][2] = 11282 b[10][83][1] = 11283 b[10][83][0] = 11284 c b[10][84][2] = 11285 b[10][84][1] = 11286 b[10][84][0] = 11287 c b[10][85][2] = 11288 b[10][85][1] = 11289 b[10][85][0] = 11290 c b[10][86][2] = 11291 b[10][86][1] = 11292 b[10][86][0] = 11293 c b[10][87][2] = 11294 b[10][87][1] = 11295 b[10][87][0] = 11296 c b[10][88][2] = 11297 b[10][88][1] = 11298 b[10][88][0] = 11299 c b[10][89][2] = 11300 b[10][89][1] = 11301 b[10][89][0] = 11302 c b[10][90][2] = 11303 b[10][90][1] = 11304 b[10][90][0] = 11305 c b[10][91][2] = 11306 b[10][91][1] = 11307 b[10][91][0] = 11308 c b[10][92][2] = 11309 b[10][92][1] = 11310 b[10][92][0] = 11311 c b[10][93][2] = 11312 b[10][93][1] = 11313 b[10][93][0] = 11314 c b[10][94][2] = 11315 b[10][94][1] = 11316 b[10][94][0] = 11317 c b[10][95][2] = 11318 b[10][95][1] = 11319 b[10][95][0] = 11320 c b[10][96][2] = 11321 b[10][96][1] = 11322 b[10][96][0] = 11323 c b[10][97][2] = 11324 b[10][97][1] = 11325 b[10][97][0] = 11326 c b[10][98][2] = 11327 b[10][98][1] = 11328 b[10][98][0] = 11329 c b[10][99][2] = 11330 b[10][99][1] = 11331 b[10][99][0] = 11332 c b[10][100][2] = 11333 b[10][100][1] = 11334 b[10][100][0] = 11335 c b[10][101][2] = 11336 b[10][101][1] = 11337 b[10][101][0] = 11338 c b[10][102][2] = 11339 b[10][102][1] = 11340 b[10][102][0] = 11341 c b[10][103][2] = 11342 b[10][103][1] = 11343 b[10][103][0] = 11344 c b[10][104][2] = 11345 b[10][104][1] = 11346 b[10][104][0] = 11347 c b[10][105][2] = 11348 b[10][105][1] = 11349 b[10][105][0] = 11350 c b[10][106][2] = 11351 b[10][106][1] = 11352 b[10][106][0] = 11353 c b[10][107][2] = 11354 b[10][107][1] = 11355 b[10][107][0] = 11356 c b[10][108][2] = 11357 b[10][108][1] = 11358 b[10][108][0] = 11359 c b[10][109][2] = 11360 b[10][109][1] = 11361 b[10][109][0] = 11362 c b[10][110][2] = 11363 b[10][110][1] = 11364 b[10][110][0] = 11365 c b[10][111][2] = 11366 b[10][111][1] = 11367 b[10][111][0] = 11368 c b[10][112][2] = 11369 b[10][112][1] = 11370 b[10][112][0] = 11371 c b[10][113][2] = 11372 b[10][113][1] = 11373 b[10][113][0] = 11374 c b[10][114][2] = 11375 b[10][114][1] = 11376 b[10][114][0] = 11377 c b[10][115][2] = 11378 b[10][115][1] = 11379 b[10][115][0] = 11380 c b[10][116][2] = 11381 b[10][116][1] = 11382 b[10][116][0] = 11383 c b[10][117][2] = 11384 b[10][117][1] = 11385 b[10][117][0] = 11386 c b[11][1][2] = 11387 b[11][1][1] = 11388 b[11][1][0] = 11389 c b[11][2][2] = 11390 b[11][2][1] = 11391 b[11][2][0] = 11392 c b[11][3][2] = 11393 b[11][3][1] = 11394 b[11][3][0] = 11395 c b[11][4][2] = 11396 b[11][4][1] = 11397 b[11][4][0] = 11398 c b[11][5][2] = 11399 b[11][5][1] = 11400 b[11][5][0] = 11401 c b[11][6][2] = 11402 b[11][6][1] = 11403 b[11][6][0] = 11404 c b[11][7][2] = 11405 b[11][7][1] = 11406 b[11][7][0] = 11407 c b[11][8][2] = 11408 b[11][8][1] = 11409 b[11][8][0] = 11410 c b[11][9][2] = 11411 b[11][9][1] = 11412 b[11][9][0] = 11413 c b[11][10][2] = 11414 b[11][10][1] = 11415 b[11][10][0] = 11416 c b[11][11][2] = 11417 b[11][11][1] = 11418 b[11][11][0] = 11419 c b[11][12][2] = 11420 b[11][12][1] = 11421 b[11][12][0] = 11422 c b[11][13][2] = 11423 b[11][13][1] = 11424 b[11][13][0] = 11425 c b[11][14][2] = 11426 b[11][14][1] = 11427 b[11][14][0] = 11428 c b[11][15][2] = 11429 b[11][15][1] = 11430 b[11][15][0] = 11431 c b[11][16][2] = 11432 b[11][16][1] = 11433 b[11][16][0] = 11434 c b[11][17][2] = 11435 b[11][17][1] = 11436 b[11][17][0] = 11437 c b[11][18][2] = 11438 b[11][18][1] = 11439 b[11][18][0] = 11440 c b[11][19][2] = 11441 b[11][19][1] = 11442 b[11][19][0] = 11443 c b[11][20][2] = 11444 b[11][20][1] = 11445 b[11][20][0] = 11446 c b[11][21][2] = 11447 b[11][21][1] = 11448 b[11][21][0] = 11449 c b[11][22][2] = 11450 b[11][22][1] = 11451 b[11][22][0] = 11452 c b[11][23][2] = 11453 b[11][23][1] = 11454 b[11][23][0] = 11455 c b[11][24][2] = 11456 b[11][24][1] = 11457 b[11][24][0] = 11458 c b[11][25][2] = 11459 b[11][25][1] = 11460 b[11][25][0] = 11461 c b[11][26][2] = 11462 b[11][26][1] = 11463 b[11][26][0] = 11464 c b[11][27][2] = 11465 b[11][27][1] = 11466 b[11][27][0] = 11467 c b[11][28][2] = 11468 b[11][28][1] = 11469 b[11][28][0] = 11470 c b[11][29][2] = 11471 b[11][29][1] = 11472 b[11][29][0] = 11473 c b[11][30][2] = 11474 b[11][30][1] = 11475 b[11][30][0] = 11476 c b[11][31][2] = 11477 b[11][31][1] = 11478 b[11][31][0] = 11479 c b[11][32][2] = 11480 b[11][32][1] = 11481 b[11][32][0] = 11482 c b[11][33][2] = 11483 b[11][33][1] = 11484 b[11][33][0] = 11485 c b[11][34][2] = 11486 b[11][34][1] = 11487 b[11][34][0] = 11488 c b[11][35][2] = 11489 b[11][35][1] = 11490 b[11][35][0] = 11491 c b[11][36][2] = 11492 b[11][36][1] = 11493 b[11][36][0] = 11494 c b[11][37][2] = 11495 b[11][37][1] = 11496 b[11][37][0] = 11497 c b[11][38][2] = 11498 b[11][38][1] = 11499 b[11][38][0] = 11500 c b[11][39][2] = 11501 b[11][39][1] = 11502 b[11][39][0] = 11503 c b[11][40][2] = 11504 b[11][40][1] = 11505 b[11][40][0] = 11506 c b[11][41][2] = 11507 b[11][41][1] = 11508 b[11][41][0] = 11509 c b[11][42][2] = 11510 b[11][42][1] = 11511 b[11][42][0] = 11512 c b[11][43][2] = 11513 b[11][43][1] = 11514 b[11][43][0] = 11515 c b[11][44][2] = 11516 b[11][44][1] = 11517 b[11][44][0] = 11518 c b[11][45][2] = 11519 b[11][45][1] = 11520 b[11][45][0] = 11521 c b[11][46][2] = 11522 b[11][46][1] = 11523 b[11][46][0] = 11524 c b[11][47][2] = 11525 b[11][47][1] = 11526 b[11][47][0] = 11527 c b[11][48][2] = 11528 b[11][48][1] = 11529 b[11][48][0] = 11530 c b[11][49][2] = 11531 b[11][49][1] = 11532 b[11][49][0] = 11533 c b[11][50][2] = 11534 b[11][50][1] = 11535 b[11][50][0] = 11536 c b[11][51][2] = 11537 b[11][51][1] = 11538 b[11][51][0] = 11539 c b[11][52][2] = 11540 b[11][52][1] = 11541 b[11][52][0] = 11542 c b[11][53][2] = 11543 b[11][53][1] = 11544 b[11][53][0] = 11545 c b[11][54][2] = 11546 b[11][54][1] = 11547 b[11][54][0] = 11548 c b[11][55][2] = 11549 b[11][55][1] = 11550 b[11][55][0] = 11551 c b[11][56][2] = 11552 b[11][56][1] = 11553 b[11][56][0] = 11554 c b[11][57][2] = 11555 b[11][57][1] = 11556 b[11][57][0] = 11557 c b[11][58][2] = 11558 b[11][58][1] = 11559 b[11][58][0] = 11560 c b[11][59][2] = 11561 b[11][59][1] = 11562 b[11][59][0] = 11563 c b[11][60][2] = 11564 b[11][60][1] = 11565 b[11][60][0] = 11566 c b[11][61][2] = 11567 b[11][61][1] = 11568 b[11][61][0] = 11569 c b[11][62][2] = 11570 b[11][62][1] = 11571 b[11][62][0] = 11572 c b[11][63][2] = 11573 b[11][63][1] = 11574 b[11][63][0] = 11575 c b[11][64][2] = 11576 b[11][64][1] = 11577 b[11][64][0] = 11578 c b[11][65][2] = 11579 b[11][65][1] = 11580 b[11][65][0] = 11581 c b[11][66][2] = 11582 b[11][66][1] = 11583 b[11][66][0] = 11584 c b[11][67][2] = 11585 b[11][67][1] = 11586 b[11][67][0] = 11587 c b[11][68][2] = 11588 b[11][68][1] = 11589 b[11][68][0] = 11590 c b[11][69][2] = 11591 b[11][69][1] = 11592 b[11][69][0] = 11593 c b[11][70][2] = 11594 b[11][70][1] = 11595 b[11][70][0] = 11596 c b[11][71][2] = 11597 b[11][71][1] = 11598 b[11][71][0] = 11599 c b[11][72][2] = 11600 b[11][72][1] = 11601 b[11][72][0] = 11602 c b[11][73][2] = 11603 b[11][73][1] = 11604 b[11][73][0] = 11605 c b[11][74][2] = 11606 b[11][74][1] = 11607 b[11][74][0] = 11608 c b[11][75][2] = 11609 b[11][75][1] = 11610 b[11][75][0] = 11611 c b[11][76][2] = 11612 b[11][76][1] = 11613 b[11][76][0] = 11614 c b[11][77][2] = 11615 b[11][77][1] = 11616 b[11][77][0] = 11617 c b[11][78][2] = 11618 b[11][78][1] = 11619 b[11][78][0] = 11620 c b[11][79][2] = 11621 b[11][79][1] = 11622 b[11][79][0] = 11623 c b[11][80][2] = 11624 b[11][80][1] = 11625 b[11][80][0] = 11626 c b[11][81][2] = 11627 b[11][81][1] = 11628 b[11][81][0] = 11629 c b[11][82][2] = 11630 b[11][82][1] = 11631 b[11][82][0] = 11632 c b[11][83][2] = 11633 b[11][83][1] = 11634 b[11][83][0] = 11635 c b[11][84][2] = 11636 b[11][84][1] = 11637 b[11][84][0] = 11638 c b[11][85][2] = 11639 b[11][85][1] = 11640 b[11][85][0] = 11641 c b[11][86][2] = 11642 b[11][86][1] = 11643 b[11][86][0] = 11644 c b[11][87][2] = 11645 b[11][87][1] = 11646 b[11][87][0] = 11647 c b[11][88][2] = 11648 b[11][88][1] = 11649 b[11][88][0] = 11650 c b[11][89][2] = 11651 b[11][89][1] = 11652 b[11][89][0] = 11653 c b[11][90][2] = 11654 b[11][90][1] = 11655 b[11][90][0] = 11656 c b[11][91][2] = 11657 b[11][91][1] = 11658 b[11][91][0] = 11659 c b[11][92][2] = 11660 b[11][92][1] = 11661 b[11][92][0] = 11662 c b[11][93][2] = 11663 b[11][93][1] = 11664 b[11][93][0] = 11665 c b[11][94][2] = 11666 b[11][94][1] = 11667 b[11][94][0] = 11668 c b[11][95][2] = 11669 b[11][95][1] = 11670 b[11][95][0] = 11671 c b[11][96][2] = 11672 b[11][96][1] = 11673 b[11][96][0] = 11674 c b[11][97][2] = 11675 b[11][97][1] = 11676 b[11][97][0] = 11677 c b[11][98][2] = 11678 b[11][98][1] = 11679 b[11][98][0] = 11680 c b[11][99][2] = 11681 b[11][99][1] = 11682 b[11][99][0] = 11683 c b[11][100][2] = 11684 b[11][100][1] = 11685 b[11][100][0] = 11686 c b[11][101][2] = 11687 b[11][101][1] = 11688 b[11][101][0] = 11689 c b[11][102][2] = 11690 b[11][102][1] = 11691 b[11][102][0] = 11692 c b[11][103][2] = 11693 b[11][103][1] = 11694 b[11][103][0] = 11695 c b[11][104][2] = 11696 b[11][104][1] = 11697 b[11][104][0] = 11698 c b[11][105][2] = 11699 b[11][105][1] = 11700 b[11][105][0] = 11701 c b[11][106][2] = 11702 b[11][106][1] = 11703 b[11][106][0] = 11704 c b[12][1][2] = 11705 b[12][1][1] = 11706 b[12][1][0] = 11707 c b[12][2][2] = 11708 b[12][2][1] = 11709 b[12][2][0] = 11710 c b[12][3][2] = 11711 b[12][3][1] = 11712 b[12][3][0] = 11713 c b[12][4][2] = 11714 b[12][4][1] = 11715 b[12][4][0] = 11716 c b[12][5][2] = 11717 b[12][5][1] = 11718 b[12][5][0] = 11719 c b[12][6][2] = 11720 b[12][6][1] = 11721 b[12][6][0] = 11722 c b[12][7][2] = 11723 b[12][7][1] = 11724 b[12][7][0] = 11725 c b[12][8][2] = 11726 b[12][8][1] = 11727 b[12][8][0] = 11728 c b[12][9][2] = 11729 b[12][9][1] = 11730 b[12][9][0] = 11731 c b[12][10][2] = 11732 b[12][10][1] = 11733 b[12][10][0] = 11734 c b[12][11][2] = 11735 b[12][11][1] = 11736 b[12][11][0] = 11737 c b[12][12][2] = 11738 b[12][12][1] = 11739 b[12][12][0] = 11740 c b[12][13][2] = 11741 b[12][13][1] = 11742 b[12][13][0] = 11743 c b[12][14][2] = 11744 b[12][14][1] = 11745 b[12][14][0] = 11746 c b[12][15][2] = 11747 b[12][15][1] = 11748 b[12][15][0] = 11749 c b[12][16][2] = 11750 b[12][16][1] = 11751 b[12][16][0] = 11752 c b[12][17][2] = 11753 b[12][17][1] = 11754 b[12][17][0] = 11755 c b[12][18][2] = 11756 b[12][18][1] = 11757 b[12][18][0] = 11758 c b[12][19][2] = 11759 b[12][19][1] = 11760 b[12][19][0] = 11761 c b[12][20][2] = 11762 b[12][20][1] = 11763 b[12][20][0] = 11764 c b[12][21][2] = 11765 b[12][21][1] = 11766 b[12][21][0] = 11767 c b[12][22][2] = 11768 b[12][22][1] = 11769 b[12][22][0] = 11770 c b[12][23][2] = 11771 b[12][23][1] = 11772 b[12][23][0] = 11773 c b[12][24][2] = 11774 b[12][24][1] = 11775 b[12][24][0] = 11776 c b[12][25][2] = 11777 b[12][25][1] = 11778 b[12][25][0] = 11779 c b[12][26][2] = 11780 b[12][26][1] = 11781 b[12][26][0] = 11782 c b[12][27][2] = 11783 b[12][27][1] = 11784 b[12][27][0] = 11785 c b[12][28][2] = 11786 b[12][28][1] = 11787 b[12][28][0] = 11788 c b[12][29][2] = 11789 b[12][29][1] = 11790 b[12][29][0] = 11791 c b[12][30][2] = 11792 b[12][30][1] = 11793 b[12][30][0] = 11794 c b[12][31][2] = 11795 b[12][31][1] = 11796 b[12][31][0] = 11797 c b[12][32][2] = 11798 b[12][32][1] = 11799 b[12][32][0] = 11800 c b[12][33][2] = 11801 b[12][33][1] = 11802 b[12][33][0] = 11803 c b[12][34][2] = 11804 b[12][34][1] = 11805 b[12][34][0] = 11806 c b[12][35][2] = 11807 b[12][35][1] = 11808 b[12][35][0] = 11809 c b[12][36][2] = 11810 b[12][36][1] = 11811 b[12][36][0] = 11812 c b[12][37][2] = 11813 b[12][37][1] = 11814 b[12][37][0] = 11815 c b[12][38][2] = 11816 b[12][38][1] = 11817 b[12][38][0] = 11818 c b[12][39][2] = 11819 b[12][39][1] = 11820 b[12][39][0] = 11821 c b[12][40][2] = 11822 b[12][40][1] = 11823 b[12][40][0] = 11824 c b[12][41][2] = 11825 b[12][41][1] = 11826 b[12][41][0] = 11827 c b[12][42][2] = 11828 b[12][42][1] = 11829 b[12][42][0] = 11830 c b[12][43][2] = 11831 b[12][43][1] = 11832 b[12][43][0] = 11833 c b[12][44][2] = 11834 b[12][44][1] = 11835 b[12][44][0] = 11836 c b[12][45][2] = 11837 b[12][45][1] = 11838 b[12][45][0] = 11839 c b[12][46][2] = 11840 b[12][46][1] = 11841 b[12][46][0] = 11842 c b[12][47][2] = 11843 b[12][47][1] = 11844 b[12][47][0] = 11845 c b[12][48][2] = 11846 b[12][48][1] = 11847 b[12][48][0] = 11848 c b[12][49][2] = 11849 b[12][49][1] = 11850 b[12][49][0] = 11851 c b[12][50][2] = 11852 b[12][50][1] = 11853 b[12][50][0] = 11854 c b[12][51][2] = 11855 b[12][51][1] = 11856 b[12][51][0] = 11857 c b[12][52][2] = 11858 b[12][52][1] = 11859 b[12][52][0] = 11860 c b[12][53][2] = 11861 b[12][53][1] = 11862 b[12][53][0] = 11863 c b[12][54][2] = 11864 b[12][54][1] = 11865 b[12][54][0] = 11866 c b[12][55][2] = 11867 b[12][55][1] = 11868 b[12][55][0] = 11869 c b[12][56][2] = 11870 b[12][56][1] = 11871 b[12][56][0] = 11872 c b[12][57][2] = 11873 b[12][57][1] = 11874 b[12][57][0] = 11875 c b[12][58][2] = 11876 b[12][58][1] = 11877 b[12][58][0] = 11878 c b[12][59][2] = 11879 b[12][59][1] = 11880 b[12][59][0] = 11881 c b[12][60][2] = 11882 b[12][60][1] = 11883 b[12][60][0] = 11884 c b[12][61][2] = 11885 b[12][61][1] = 11886 b[12][61][0] = 11887 c b[12][62][2] = 11888 b[12][62][1] = 11889 b[12][62][0] = 11890 c b[12][63][2] = 11891 b[12][63][1] = 11892 b[12][63][0] = 11893 c b[12][64][2] = 11894 b[12][64][1] = 11895 b[12][64][0] = 11896 c b[12][65][2] = 11897 b[12][65][1] = 11898 b[12][65][0] = 11899 c b[12][66][2] = 11900 b[12][66][1] = 11901 b[12][66][0] = 11902 c b[12][67][2] = 11903 b[12][67][1] = 11904 b[12][67][0] = 11905 c b[12][68][2] = 11906 b[12][68][1] = 11907 b[12][68][0] = 11908 c b[12][69][2] = 11909 b[12][69][1] = 11910 b[12][69][0] = 11911 c b[12][70][2] = 11912 b[12][70][1] = 11913 b[12][70][0] = 11914 c b[12][71][2] = 11915 b[12][71][1] = 11916 b[12][71][0] = 11917 c b[12][72][2] = 11918 b[12][72][1] = 11919 b[12][72][0] = 11920 c b[12][73][2] = 11921 b[12][73][1] = 11922 b[12][73][0] = 11923 c b[12][74][2] = 11924 b[12][74][1] = 11925 b[12][74][0] = 11926 c b[12][75][2] = 11927 b[12][75][1] = 11928 b[12][75][0] = 11929 c b[12][76][2] = 11930 b[12][76][1] = 11931 b[12][76][0] = 11932 c b[12][77][2] = 11933 b[12][77][1] = 11934 b[12][77][0] = 11935 c b[12][78][2] = 11936 b[12][78][1] = 11937 b[12][78][0] = 11938 c b[12][79][2] = 11939 b[12][79][1] = 11940 b[12][79][0] = 11941 c b[12][80][2] = 11942 b[12][80][1] = 11943 b[12][80][0] = 11944 c b[12][81][2] = 11945 b[12][81][1] = 11946 b[12][81][0] = 11947 c b[12][82][2] = 11948 b[12][82][1] = 11949 b[12][82][0] = 11950 c b[12][83][2] = 11951 b[12][83][1] = 11952 b[12][83][0] = 11953 c b[12][84][2] = 11954 b[12][84][1] = 11955 b[12][84][0] = 11956 c b[12][85][2] = 11957 b[12][85][1] = 11958 b[12][85][0] = 11959 c b[12][86][2] = 11960 b[12][86][1] = 11961 b[12][86][0] = 11962 c b[12][87][2] = 11963 b[12][87][1] = 11964 b[12][87][0] = 11965 c b[12][88][2] = 11966 b[12][88][1] = 11967 b[12][88][0] = 11968 c b[12][89][2] = 11969 b[12][89][1] = 11970 b[12][89][0] = 11971 c b[12][90][2] = 11972 b[12][90][1] = 11973 b[12][90][0] = 11974 c b[12][91][2] = 11975 b[12][91][1] = 11976 b[12][91][0] = 11977 c b[12][92][2] = 11978 b[12][92][1] = 11979 b[12][92][0] = 11980 c b[12][93][2] = 11981 b[12][93][1] = 11982 b[12][93][0] = 11983 c b[12][94][2] = 11984 b[12][94][1] = 11985 b[12][94][0] = 11986 c b[12][95][2] = 11987 b[12][95][1] = 11988 b[12][95][0] = 11989 c b[12][96][2] = 11990 b[12][96][1] = 11991 b[12][96][0] = 11992 c b[12][97][2] = 11993 b[12][97][1] = 11994 b[12][97][0] = 11995 c b[13][1][2] = 11996 b[13][1][1] = 11997 b[13][1][0] = 11998 c b[13][2][2] = 11999 b[13][2][1] = 12000 b[13][2][0] = 12001 c b[13][3][2] = 12002 b[13][3][1] = 12003 b[13][3][0] = 12004 c b[13][4][2] = 12005 b[13][4][1] = 12006 b[13][4][0] = 12007 c b[13][5][2] = 12008 b[13][5][1] = 12009 b[13][5][0] = 12010 c b[13][6][2] = 12011 b[13][6][1] = 12012 b[13][6][0] = 12013 c b[13][7][2] = 12014 b[13][7][1] = 12015 b[13][7][0] = 12016 c b[13][8][2] = 12017 b[13][8][1] = 12018 b[13][8][0] = 12019 c b[13][9][2] = 12020 b[13][9][1] = 12021 b[13][9][0] = 12022 c b[13][10][2] = 12023 b[13][10][1] = 12024 b[13][10][0] = 12025 c b[13][11][2] = 12026 b[13][11][1] = 12027 b[13][11][0] = 12028 c b[13][12][2] = 12029 b[13][12][1] = 12030 b[13][12][0] = 12031 c b[13][13][2] = 12032 b[13][13][1] = 12033 b[13][13][0] = 12034 c b[13][14][2] = 12035 b[13][14][1] = 12036 b[13][14][0] = 12037 c b[13][15][2] = 12038 b[13][15][1] = 12039 b[13][15][0] = 12040 c b[13][16][2] = 12041 b[13][16][1] = 12042 b[13][16][0] = 12043 c b[13][17][2] = 12044 b[13][17][1] = 12045 b[13][17][0] = 12046 c b[13][18][2] = 12047 b[13][18][1] = 12048 b[13][18][0] = 12049 c b[13][19][2] = 12050 b[13][19][1] = 12051 b[13][19][0] = 12052 c b[13][20][2] = 12053 b[13][20][1] = 12054 b[13][20][0] = 12055 c b[13][21][2] = 12056 b[13][21][1] = 12057 b[13][21][0] = 12058 c b[13][22][2] = 12059 b[13][22][1] = 12060 b[13][22][0] = 12061 c b[13][23][2] = 12062 b[13][23][1] = 12063 b[13][23][0] = 12064 c b[13][24][2] = 12065 b[13][24][1] = 12066 b[13][24][0] = 12067 c b[13][25][2] = 12068 b[13][25][1] = 12069 b[13][25][0] = 12070 c b[13][26][2] = 12071 b[13][26][1] = 12072 b[13][26][0] = 12073 c b[13][27][2] = 12074 b[13][27][1] = 12075 b[13][27][0] = 12076 c b[13][28][2] = 12077 b[13][28][1] = 12078 b[13][28][0] = 12079 c b[13][29][2] = 12080 b[13][29][1] = 12081 b[13][29][0] = 12082 c b[13][30][2] = 12083 b[13][30][1] = 12084 b[13][30][0] = 12085 c b[13][31][2] = 12086 b[13][31][1] = 12087 b[13][31][0] = 12088 c b[13][32][2] = 12089 b[13][32][1] = 12090 b[13][32][0] = 12091 c b[13][33][2] = 12092 b[13][33][1] = 12093 b[13][33][0] = 12094 c b[13][34][2] = 12095 b[13][34][1] = 12096 b[13][34][0] = 12097 c b[13][35][2] = 12098 b[13][35][1] = 12099 b[13][35][0] = 12100 c b[13][36][2] = 12101 b[13][36][1] = 12102 b[13][36][0] = 12103 c b[13][37][2] = 12104 b[13][37][1] = 12105 b[13][37][0] = 12106 c b[13][38][2] = 12107 b[13][38][1] = 12108 b[13][38][0] = 12109 c b[13][39][2] = 12110 b[13][39][1] = 12111 b[13][39][0] = 12112 c b[13][40][2] = 12113 b[13][40][1] = 12114 b[13][40][0] = 12115 c b[13][41][2] = 12116 b[13][41][1] = 12117 b[13][41][0] = 12118 c b[13][42][2] = 12119 b[13][42][1] = 12120 b[13][42][0] = 12121 c b[13][43][2] = 12122 b[13][43][1] = 12123 b[13][43][0] = 12124 c b[13][44][2] = 12125 b[13][44][1] = 12126 b[13][44][0] = 12127 c b[13][45][2] = 12128 b[13][45][1] = 12129 b[13][45][0] = 12130 c b[13][46][2] = 12131 b[13][46][1] = 12132 b[13][46][0] = 12133 c b[13][47][2] = 12134 b[13][47][1] = 12135 b[13][47][0] = 12136 c b[13][48][2] = 12137 b[13][48][1] = 12138 b[13][48][0] = 12139 c b[13][49][2] = 12140 b[13][49][1] = 12141 b[13][49][0] = 12142 c b[13][50][2] = 12143 b[13][50][1] = 12144 b[13][50][0] = 12145 c b[13][51][2] = 12146 b[13][51][1] = 12147 b[13][51][0] = 12148 c b[13][52][2] = 12149 b[13][52][1] = 12150 b[13][52][0] = 12151 c b[13][53][2] = 12152 b[13][53][1] = 12153 b[13][53][0] = 12154 c b[13][54][2] = 12155 b[13][54][1] = 12156 b[13][54][0] = 12157 c b[13][55][2] = 12158 b[13][55][1] = 12159 b[13][55][0] = 12160 c b[13][56][2] = 12161 b[13][56][1] = 12162 b[13][56][0] = 12163 c b[13][57][2] = 12164 b[13][57][1] = 12165 b[13][57][0] = 12166 c b[13][58][2] = 12167 b[13][58][1] = 12168 b[13][58][0] = 12169 c b[13][59][2] = 12170 b[13][59][1] = 12171 b[13][59][0] = 12172 c b[13][60][2] = 12173 b[13][60][1] = 12174 b[13][60][0] = 12175 c b[13][61][2] = 12176 b[13][61][1] = 12177 b[13][61][0] = 12178 c b[13][62][2] = 12179 b[13][62][1] = 12180 b[13][62][0] = 12181 c b[13][63][2] = 12182 b[13][63][1] = 12183 b[13][63][0] = 12184 c b[13][64][2] = 12185 b[13][64][1] = 12186 b[13][64][0] = 12187 c b[13][65][2] = 12188 b[13][65][1] = 12189 b[13][65][0] = 12190 c b[13][66][2] = 12191 b[13][66][1] = 12192 b[13][66][0] = 12193 c b[13][67][2] = 12194 b[13][67][1] = 12195 b[13][67][0] = 12196 c b[13][68][2] = 12197 b[13][68][1] = 12198 b[13][68][0] = 12199 c b[13][69][2] = 12200 b[13][69][1] = 12201 b[13][69][0] = 12202 c b[13][70][2] = 12203 b[13][70][1] = 12204 b[13][70][0] = 12205 c b[13][71][2] = 12206 b[13][71][1] = 12207 b[13][71][0] = 12208 c b[13][72][2] = 12209 b[13][72][1] = 12210 b[13][72][0] = 12211 c b[13][73][2] = 12212 b[13][73][1] = 12213 b[13][73][0] = 12214 c b[13][74][2] = 12215 b[13][74][1] = 12216 b[13][74][0] = 12217 c b[13][75][2] = 12218 b[13][75][1] = 12219 b[13][75][0] = 12220 c b[13][76][2] = 12221 b[13][76][1] = 12222 b[13][76][0] = 12223 c b[13][77][2] = 12224 b[13][77][1] = 12225 b[13][77][0] = 12226 c b[13][78][2] = 12227 b[13][78][1] = 12228 b[13][78][0] = 12229 c b[13][79][2] = 12230 b[13][79][1] = 12231 b[13][79][0] = 12232 c b[13][80][2] = 12233 b[13][80][1] = 12234 b[13][80][0] = 12235 c b[13][81][2] = 12236 b[13][81][1] = 12237 b[13][81][0] = 12238 c b[13][82][2] = 12239 b[13][82][1] = 12240 b[13][82][0] = 12241 c b[13][83][2] = 12242 b[13][83][1] = 12243 b[13][83][0] = 12244 c b[13][84][2] = 12245 b[13][84][1] = 12246 b[13][84][0] = 12247 c b[13][85][2] = 12248 b[13][85][1] = 12249 b[13][85][0] = 12250 c b[13][86][2] = 12251 b[13][86][1] = 12252 b[13][86][0] = 12253 c b[13][87][2] = 12254 b[13][87][1] = 12255 b[13][87][0] = 12256 c b[13][88][2] = 12257 b[13][88][1] = 12258 b[13][88][0] = 12259 c b[13][89][2] = 12260 b[13][89][1] = 12261 b[13][89][0] = 12262 c b[13][90][2] = 12263 b[13][90][1] = 12264 b[13][90][0] = 12265 c b[14][1][2] = 12266 b[14][1][1] = 12267 b[14][1][0] = 12268 c b[14][2][2] = 12269 b[14][2][1] = 12270 b[14][2][0] = 12271 c b[14][3][2] = 12272 b[14][3][1] = 12273 b[14][3][0] = 12274 c b[14][4][2] = 12275 b[14][4][1] = 12276 b[14][4][0] = 12277 c b[14][5][2] = 12278 b[14][5][1] = 12279 b[14][5][0] = 12280 c b[14][6][2] = 12281 b[14][6][1] = 12282 b[14][6][0] = 12283 c b[14][7][2] = 12284 b[14][7][1] = 12285 b[14][7][0] = 12286 c b[14][8][2] = 12287 b[14][8][1] = 12288 b[14][8][0] = 12289 c b[14][9][2] = 12290 b[14][9][1] = 12291 b[14][9][0] = 12292 c b[14][10][2] = 12293 b[14][10][1] = 12294 b[14][10][0] = 12295 c b[14][11][2] = 12296 b[14][11][1] = 12297 b[14][11][0] = 12298 c b[14][12][2] = 12299 b[14][12][1] = 12300 b[14][12][0] = 12301 c b[14][13][2] = 12302 b[14][13][1] = 12303 b[14][13][0] = 12304 c b[14][14][2] = 12305 b[14][14][1] = 12306 b[14][14][0] = 12307 c b[14][15][2] = 12308 b[14][15][1] = 12309 b[14][15][0] = 12310 c b[14][16][2] = 12311 b[14][16][1] = 12312 b[14][16][0] = 12313 c b[14][17][2] = 12314 b[14][17][1] = 12315 b[14][17][0] = 12316 c b[14][18][2] = 12317 b[14][18][1] = 12318 b[14][18][0] = 12319 c b[14][19][2] = 12320 b[14][19][1] = 12321 b[14][19][0] = 12322 c b[14][20][2] = 12323 b[14][20][1] = 12324 b[14][20][0] = 12325 c b[14][21][2] = 12326 b[14][21][1] = 12327 b[14][21][0] = 12328 c b[14][22][2] = 12329 b[14][22][1] = 12330 b[14][22][0] = 12331 c b[14][23][2] = 12332 b[14][23][1] = 12333 b[14][23][0] = 12334 c b[14][24][2] = 12335 b[14][24][1] = 12336 b[14][24][0] = 12337 c b[14][25][2] = 12338 b[14][25][1] = 12339 b[14][25][0] = 12340 c b[14][26][2] = 12341 b[14][26][1] = 12342 b[14][26][0] = 12343 c b[14][27][2] = 12344 b[14][27][1] = 12345 b[14][27][0] = 12346 c b[14][28][2] = 12347 b[14][28][1] = 12348 b[14][28][0] = 12349 c b[14][29][2] = 12350 b[14][29][1] = 12351 b[14][29][0] = 12352 c b[14][30][2] = 12353 b[14][30][1] = 12354 b[14][30][0] = 12355 c b[14][31][2] = 12356 b[14][31][1] = 12357 b[14][31][0] = 12358 c b[14][32][2] = 12359 b[14][32][1] = 12360 b[14][32][0] = 12361 c b[14][33][2] = 12362 b[14][33][1] = 12363 b[14][33][0] = 12364 c b[14][34][2] = 12365 b[14][34][1] = 12366 b[14][34][0] = 12367 c b[14][35][2] = 12368 b[14][35][1] = 12369 b[14][35][0] = 12370 c b[14][36][2] = 12371 b[14][36][1] = 12372 b[14][36][0] = 12373 c b[14][37][2] = 12374 b[14][37][1] = 12375 b[14][37][0] = 12376 c b[14][38][2] = 12377 b[14][38][1] = 12378 b[14][38][0] = 12379 c b[14][39][2] = 12380 b[14][39][1] = 12381 b[14][39][0] = 12382 c b[14][40][2] = 12383 b[14][40][1] = 12384 b[14][40][0] = 12385 c b[14][41][2] = 12386 b[14][41][1] = 12387 b[14][41][0] = 12388 c b[14][42][2] = 12389 b[14][42][1] = 12390 b[14][42][0] = 12391 c b[14][43][2] = 12392 b[14][43][1] = 12393 b[14][43][0] = 12394 c b[14][44][2] = 12395 b[14][44][1] = 12396 b[14][44][0] = 12397 c b[14][45][2] = 12398 b[14][45][1] = 12399 b[14][45][0] = 12400 c b[14][46][2] = 12401 b[14][46][1] = 12402 b[14][46][0] = 12403 c b[14][47][2] = 12404 b[14][47][1] = 12405 b[14][47][0] = 12406 c b[14][48][2] = 12407 b[14][48][1] = 12408 b[14][48][0] = 12409 c b[14][49][2] = 12410 b[14][49][1] = 12411 b[14][49][0] = 12412 c b[14][50][2] = 12413 b[14][50][1] = 12414 b[14][50][0] = 12415 c b[14][51][2] = 12416 b[14][51][1] = 12417 b[14][51][0] = 12418 c b[14][52][2] = 12419 b[14][52][1] = 12420 b[14][52][0] = 12421 c b[14][53][2] = 12422 b[14][53][1] = 12423 b[14][53][0] = 12424 c b[14][54][2] = 12425 b[14][54][1] = 12426 b[14][54][0] = 12427 c b[14][55][2] = 12428 b[14][55][1] = 12429 b[14][55][0] = 12430 c b[14][56][2] = 12431 b[14][56][1] = 12432 b[14][56][0] = 12433 c b[14][57][2] = 12434 b[14][57][1] = 12435 b[14][57][0] = 12436 c b[14][58][2] = 12437 b[14][58][1] = 12438 b[14][58][0] = 12439 c b[14][59][2] = 12440 b[14][59][1] = 12441 b[14][59][0] = 12442 c b[14][60][2] = 12443 b[14][60][1] = 12444 b[14][60][0] = 12445 c b[14][61][2] = 12446 b[14][61][1] = 12447 b[14][61][0] = 12448 c b[14][62][2] = 12449 b[14][62][1] = 12450 b[14][62][0] = 12451 c b[14][63][2] = 12452 b[14][63][1] = 12453 b[14][63][0] = 12454 c b[14][64][2] = 12455 b[14][64][1] = 12456 b[14][64][0] = 12457 c b[14][65][2] = 12458 b[14][65][1] = 12459 b[14][65][0] = 12460 c b[14][66][2] = 12461 b[14][66][1] = 12462 b[14][66][0] = 12463 c b[14][67][2] = 12464 b[14][67][1] = 12465 b[14][67][0] = 12466 c b[14][68][2] = 12467 b[14][68][1] = 12468 b[14][68][0] = 12469 c b[14][69][2] = 12470 b[14][69][1] = 12471 b[14][69][0] = 12472 c b[14][70][2] = 12473 b[14][70][1] = 12474 b[14][70][0] = 12475 c b[14][71][2] = 12476 b[14][71][1] = 12477 b[14][71][0] = 12478 c b[14][72][2] = 12479 b[14][72][1] = 12480 b[14][72][0] = 12481 c b[14][73][2] = 12482 b[14][73][1] = 12483 b[14][73][0] = 12484 c b[14][74][2] = 12485 b[14][74][1] = 12486 b[14][74][0] = 12487 c b[14][75][2] = 12488 b[14][75][1] = 12489 b[14][75][0] = 12490 c b[14][76][2] = 12491 b[14][76][1] = 12492 b[14][76][0] = 12493 c b[14][77][2] = 12494 b[14][77][1] = 12495 b[14][77][0] = 12496 c b[14][78][2] = 12497 b[14][78][1] = 12498 b[14][78][0] = 12499 c b[14][79][2] = 12500 b[14][79][1] = 12501 b[14][79][0] = 12502 c b[14][80][2] = 12503 b[14][80][1] = 12504 b[14][80][0] = 12505 c b[14][81][2] = 12506 b[14][81][1] = 12507 b[14][81][0] = 12508 c b[14][82][2] = 12509 b[14][82][1] = 12510 b[14][82][0] = 12511 c b[14][83][2] = 12512 b[14][83][1] = 12513 b[14][83][0] = 12514 c b[15][1][2] = 12515 b[15][1][1] = 12516 b[15][1][0] = 12517 c b[15][2][2] = 12518 b[15][2][1] = 12519 b[15][2][0] = 12520 c b[15][3][2] = 12521 b[15][3][1] = 12522 b[15][3][0] = 12523 c b[15][4][2] = 12524 b[15][4][1] = 12525 b[15][4][0] = 12526 c b[15][5][2] = 12527 b[15][5][1] = 12528 b[15][5][0] = 12529 c b[15][6][2] = 12530 b[15][6][1] = 12531 b[15][6][0] = 12532 c b[15][7][2] = 12533 b[15][7][1] = 12534 b[15][7][0] = 12535 c b[15][8][2] = 12536 b[15][8][1] = 12537 b[15][8][0] = 12538 c b[15][9][2] = 12539 b[15][9][1] = 12540 b[15][9][0] = 12541 c b[15][10][2] = 12542 b[15][10][1] = 12543 b[15][10][0] = 12544 c b[15][11][2] = 12545 b[15][11][1] = 12546 b[15][11][0] = 12547 c b[15][12][2] = 12548 b[15][12][1] = 12549 b[15][12][0] = 12550 c b[15][13][2] = 12551 b[15][13][1] = 12552 b[15][13][0] = 12553 c b[15][14][2] = 12554 b[15][14][1] = 12555 b[15][14][0] = 12556 c b[15][15][2] = 12557 b[15][15][1] = 12558 b[15][15][0] = 12559 c b[15][16][2] = 12560 b[15][16][1] = 12561 b[15][16][0] = 12562 c b[15][17][2] = 12563 b[15][17][1] = 12564 b[15][17][0] = 12565 c b[15][18][2] = 12566 b[15][18][1] = 12567 b[15][18][0] = 12568 c b[15][19][2] = 12569 b[15][19][1] = 12570 b[15][19][0] = 12571 c b[15][20][2] = 12572 b[15][20][1] = 12573 b[15][20][0] = 12574 c b[15][21][2] = 12575 b[15][21][1] = 12576 b[15][21][0] = 12577 c b[15][22][2] = 12578 b[15][22][1] = 12579 b[15][22][0] = 12580 c b[15][23][2] = 12581 b[15][23][1] = 12582 b[15][23][0] = 12583 c b[15][24][2] = 12584 b[15][24][1] = 12585 b[15][24][0] = 12586 c b[15][25][2] = 12587 b[15][25][1] = 12588 b[15][25][0] = 12589 c b[15][26][2] = 12590 b[15][26][1] = 12591 b[15][26][0] = 12592 c b[15][27][2] = 12593 b[15][27][1] = 12594 b[15][27][0] = 12595 c b[15][28][2] = 12596 b[15][28][1] = 12597 b[15][28][0] = 12598 c b[15][29][2] = 12599 b[15][29][1] = 12600 b[15][29][0] = 12601 c b[15][30][2] = 12602 b[15][30][1] = 12603 b[15][30][0] = 12604 c b[15][31][2] = 12605 b[15][31][1] = 12606 b[15][31][0] = 12607 c b[15][32][2] = 12608 b[15][32][1] = 12609 b[15][32][0] = 12610 c b[15][33][2] = 12611 b[15][33][1] = 12612 b[15][33][0] = 12613 c b[15][34][2] = 12614 b[15][34][1] = 12615 b[15][34][0] = 12616 c b[15][35][2] = 12617 b[15][35][1] = 12618 b[15][35][0] = 12619 c b[15][36][2] = 12620 b[15][36][1] = 12621 b[15][36][0] = 12622 c b[15][37][2] = 12623 b[15][37][1] = 12624 b[15][37][0] = 12625 c b[15][38][2] = 12626 b[15][38][1] = 12627 b[15][38][0] = 12628 c b[15][39][2] = 12629 b[15][39][1] = 12630 b[15][39][0] = 12631 c b[15][40][2] = 12632 b[15][40][1] = 12633 b[15][40][0] = 12634 c b[15][41][2] = 12635 b[15][41][1] = 12636 b[15][41][0] = 12637 c b[15][42][2] = 12638 b[15][42][1] = 12639 b[15][42][0] = 12640 c b[15][43][2] = 12641 b[15][43][1] = 12642 b[15][43][0] = 12643 c b[15][44][2] = 12644 b[15][44][1] = 12645 b[15][44][0] = 12646 c b[15][45][2] = 12647 b[15][45][1] = 12648 b[15][45][0] = 12649 c b[15][46][2] = 12650 b[15][46][1] = 12651 b[15][46][0] = 12652 c b[15][47][2] = 12653 b[15][47][1] = 12654 b[15][47][0] = 12655 c b[15][48][2] = 12656 b[15][48][1] = 12657 b[15][48][0] = 12658 c b[15][49][2] = 12659 b[15][49][1] = 12660 b[15][49][0] = 12661 c b[15][50][2] = 12662 b[15][50][1] = 12663 b[15][50][0] = 12664 c b[15][51][2] = 12665 b[15][51][1] = 12666 b[15][51][0] = 12667 c b[15][52][2] = 12668 b[15][52][1] = 12669 b[15][52][0] = 12670 c b[15][53][2] = 12671 b[15][53][1] = 12672 b[15][53][0] = 12673 c b[15][54][2] = 12674 b[15][54][1] = 12675 b[15][54][0] = 12676 c b[15][55][2] = 12677 b[15][55][1] = 12678 b[15][55][0] = 12679 c b[15][56][2] = 12680 b[15][56][1] = 12681 b[15][56][0] = 12682 c b[15][57][2] = 12683 b[15][57][1] = 12684 b[15][57][0] = 12685 c b[15][58][2] = 12686 b[15][58][1] = 12687 b[15][58][0] = 12688 c b[15][59][2] = 12689 b[15][59][1] = 12690 b[15][59][0] = 12691 c b[15][60][2] = 12692 b[15][60][1] = 12693 b[15][60][0] = 12694 c b[15][61][2] = 12695 b[15][61][1] = 12696 b[15][61][0] = 12697 c b[15][62][2] = 12698 b[15][62][1] = 12699 b[15][62][0] = 12700 c b[15][63][2] = 12701 b[15][63][1] = 12702 b[15][63][0] = 12703 c b[15][64][2] = 12704 b[15][64][1] = 12705 b[15][64][0] = 12706 c b[15][65][2] = 12707 b[15][65][1] = 12708 b[15][65][0] = 12709 c b[15][66][2] = 12710 b[15][66][1] = 12711 b[15][66][0] = 12712 c b[15][67][2] = 12713 b[15][67][1] = 12714 b[15][67][0] = 12715 c b[15][68][2] = 12716 b[15][68][1] = 12717 b[15][68][0] = 12718 c b[15][69][2] = 12719 b[15][69][1] = 12720 b[15][69][0] = 12721 c b[15][70][2] = 12722 b[15][70][1] = 12723 b[15][70][0] = 12724 c b[15][71][2] = 12725 b[15][71][1] = 12726 b[15][71][0] = 12727 c b[15][72][2] = 12728 b[15][72][1] = 12729 b[15][72][0] = 12730 c b[15][73][2] = 12731 b[15][73][1] = 12732 b[15][73][0] = 12733 c b[15][74][2] = 12734 b[15][74][1] = 12735 b[15][74][0] = 12736 c b[15][75][2] = 12737 b[15][75][1] = 12738 b[15][75][0] = 12739 c b[15][76][2] = 12740 b[15][76][1] = 12741 b[15][76][0] = 12742 c b[15][77][2] = 12743 b[15][77][1] = 12744 b[15][77][0] = 12745 c b[15][78][2] = 12746 b[15][78][1] = 12747 b[15][78][0] = 12748 c b[16][1][2] = 12749 b[16][1][1] = 12750 b[16][1][0] = 12751 c b[16][2][2] = 12752 b[16][2][1] = 12753 b[16][2][0] = 12754 c b[16][3][2] = 12755 b[16][3][1] = 12756 b[16][3][0] = 12757 c b[16][4][2] = 12758 b[16][4][1] = 12759 b[16][4][0] = 12760 c b[16][5][2] = 12761 b[16][5][1] = 12762 b[16][5][0] = 12763 c b[16][6][2] = 12764 b[16][6][1] = 12765 b[16][6][0] = 12766 c b[16][7][2] = 12767 b[16][7][1] = 12768 b[16][7][0] = 12769 c b[16][8][2] = 12770 b[16][8][1] = 12771 b[16][8][0] = 12772 c b[16][9][2] = 12773 b[16][9][1] = 12774 b[16][9][0] = 12775 c b[16][10][2] = 12776 b[16][10][1] = 12777 b[16][10][0] = 12778 c b[16][11][2] = 12779 b[16][11][1] = 12780 b[16][11][0] = 12781 c b[16][12][2] = 12782 b[16][12][1] = 12783 b[16][12][0] = 12784 c b[16][13][2] = 12785 b[16][13][1] = 12786 b[16][13][0] = 12787 c b[16][14][2] = 12788 b[16][14][1] = 12789 b[16][14][0] = 12790 c b[16][15][2] = 12791 b[16][15][1] = 12792 b[16][15][0] = 12793 c b[16][16][2] = 12794 b[16][16][1] = 12795 b[16][16][0] = 12796 c b[16][17][2] = 12797 b[16][17][1] = 12798 b[16][17][0] = 12799 c b[16][18][2] = 12800 b[16][18][1] = 12801 b[16][18][0] = 12802 c b[16][19][2] = 12803 b[16][19][1] = 12804 b[16][19][0] = 12805 c b[16][20][2] = 12806 b[16][20][1] = 12807 b[16][20][0] = 12808 c b[16][21][2] = 12809 b[16][21][1] = 12810 b[16][21][0] = 12811 c b[16][22][2] = 12812 b[16][22][1] = 12813 b[16][22][0] = 12814 c b[16][23][2] = 12815 b[16][23][1] = 12816 b[16][23][0] = 12817 c b[16][24][2] = 12818 b[16][24][1] = 12819 b[16][24][0] = 12820 c b[16][25][2] = 12821 b[16][25][1] = 12822 b[16][25][0] = 12823 c b[16][26][2] = 12824 b[16][26][1] = 12825 b[16][26][0] = 12826 c b[16][27][2] = 12827 b[16][27][1] = 12828 b[16][27][0] = 12829 c b[16][28][2] = 12830 b[16][28][1] = 12831 b[16][28][0] = 12832 c b[16][29][2] = 12833 b[16][29][1] = 12834 b[16][29][0] = 12835 c b[16][30][2] = 12836 b[16][30][1] = 12837 b[16][30][0] = 12838 c b[16][31][2] = 12839 b[16][31][1] = 12840 b[16][31][0] = 12841 c b[16][32][2] = 12842 b[16][32][1] = 12843 b[16][32][0] = 12844 c b[16][33][2] = 12845 b[16][33][1] = 12846 b[16][33][0] = 12847 c b[16][34][2] = 12848 b[16][34][1] = 12849 b[16][34][0] = 12850 c b[16][35][2] = 12851 b[16][35][1] = 12852 b[16][35][0] = 12853 c b[16][36][2] = 12854 b[16][36][1] = 12855 b[16][36][0] = 12856 c b[16][37][2] = 12857 b[16][37][1] = 12858 b[16][37][0] = 12859 c b[16][38][2] = 12860 b[16][38][1] = 12861 b[16][38][0] = 12862 c b[16][39][2] = 12863 b[16][39][1] = 12864 b[16][39][0] = 12865 c b[16][40][2] = 12866 b[16][40][1] = 12867 b[16][40][0] = 12868 c b[16][41][2] = 12869 b[16][41][1] = 12870 b[16][41][0] = 12871 c b[16][42][2] = 12872 b[16][42][1] = 12873 b[16][42][0] = 12874 c b[16][43][2] = 12875 b[16][43][1] = 12876 b[16][43][0] = 12877 c b[16][44][2] = 12878 b[16][44][1] = 12879 b[16][44][0] = 12880 c b[16][45][2] = 12881 b[16][45][1] = 12882 b[16][45][0] = 12883 c b[16][46][2] = 12884 b[16][46][1] = 12885 b[16][46][0] = 12886 c b[16][47][2] = 12887 b[16][47][1] = 12888 b[16][47][0] = 12889 c b[16][48][2] = 12890 b[16][48][1] = 12891 b[16][48][0] = 12892 c b[16][49][2] = 12893 b[16][49][1] = 12894 b[16][49][0] = 12895 c b[16][50][2] = 12896 b[16][50][1] = 12897 b[16][50][0] = 12898 c b[16][51][2] = 12899 b[16][51][1] = 12900 b[16][51][0] = 12901 c b[16][52][2] = 12902 b[16][52][1] = 12903 b[16][52][0] = 12904 c b[16][53][2] = 12905 b[16][53][1] = 12906 b[16][53][0] = 12907 c b[16][54][2] = 12908 b[16][54][1] = 12909 b[16][54][0] = 12910 c b[16][55][2] = 12911 b[16][55][1] = 12912 b[16][55][0] = 12913 c b[16][56][2] = 12914 b[16][56][1] = 12915 b[16][56][0] = 12916 c b[16][57][2] = 12917 b[16][57][1] = 12918 b[16][57][0] = 12919 c b[16][58][2] = 12920 b[16][58][1] = 12921 b[16][58][0] = 12922 c b[16][59][2] = 12923 b[16][59][1] = 12924 b[16][59][0] = 12925 c b[16][60][2] = 12926 b[16][60][1] = 12927 b[16][60][0] = 12928 c b[16][61][2] = 12929 b[16][61][1] = 12930 b[16][61][0] = 12931 c b[16][62][2] = 12932 b[16][62][1] = 12933 b[16][62][0] = 12934 c b[16][63][2] = 12935 b[16][63][1] = 12936 b[16][63][0] = 12937 c b[16][64][2] = 12938 b[16][64][1] = 12939 b[16][64][0] = 12940 c b[16][65][2] = 12941 b[16][65][1] = 12942 b[16][65][0] = 12943 c b[16][66][2] = 12944 b[16][66][1] = 12945 b[16][66][0] = 12946 c b[16][67][2] = 12947 b[16][67][1] = 12948 b[16][67][0] = 12949 c b[16][68][2] = 12950 b[16][68][1] = 12951 b[16][68][0] = 12952 c b[16][69][2] = 12953 b[16][69][1] = 12954 b[16][69][0] = 12955 c b[16][70][2] = 12956 b[16][70][1] = 12957 b[16][70][0] = 12958 c b[16][71][2] = 12959 b[16][71][1] = 12960 b[16][71][0] = 12961 c b[16][72][2] = 12962 b[16][72][1] = 12963 b[16][72][0] = 12964 c b[16][73][2] = 12965 b[16][73][1] = 12966 b[16][73][0] = 12967 c b[17][1][2] = 12968 b[17][1][1] = 12969 b[17][1][0] = 12970 c b[17][2][2] = 12971 b[17][2][1] = 12972 b[17][2][0] = 12973 c b[17][3][2] = 12974 b[17][3][1] = 12975 b[17][3][0] = 12976 c b[17][4][2] = 12977 b[17][4][1] = 12978 b[17][4][0] = 12979 c b[17][5][2] = 12980 b[17][5][1] = 12981 b[17][5][0] = 12982 c b[17][6][2] = 12983 b[17][6][1] = 12984 b[17][6][0] = 12985 c b[17][7][2] = 12986 b[17][7][1] = 12987 b[17][7][0] = 12988 c b[17][8][2] = 12989 b[17][8][1] = 12990 b[17][8][0] = 12991 c b[17][9][2] = 12992 b[17][9][1] = 12993 b[17][9][0] = 12994 c b[17][10][2] = 12995 b[17][10][1] = 12996 b[17][10][0] = 12997 c b[17][11][2] = 12998 b[17][11][1] = 12999 b[17][11][0] = 13000 c b[17][12][2] = 13001 b[17][12][1] = 13002 b[17][12][0] = 13003 c b[17][13][2] = 13004 b[17][13][1] = 13005 b[17][13][0] = 13006 c b[17][14][2] = 13007 b[17][14][1] = 13008 b[17][14][0] = 13009 c b[17][15][2] = 13010 b[17][15][1] = 13011 b[17][15][0] = 13012 c b[17][16][2] = 13013 b[17][16][1] = 13014 b[17][16][0] = 13015 c b[17][17][2] = 13016 b[17][17][1] = 13017 b[17][17][0] = 13018 c b[17][18][2] = 13019 b[17][18][1] = 13020 b[17][18][0] = 13021 c b[17][19][2] = 13022 b[17][19][1] = 13023 b[17][19][0] = 13024 c b[17][20][2] = 13025 b[17][20][1] = 13026 b[17][20][0] = 13027 c b[17][21][2] = 13028 b[17][21][1] = 13029 b[17][21][0] = 13030 c b[17][22][2] = 13031 b[17][22][1] = 13032 b[17][22][0] = 13033 c b[17][23][2] = 13034 b[17][23][1] = 13035 b[17][23][0] = 13036 c b[17][24][2] = 13037 b[17][24][1] = 13038 b[17][24][0] = 13039 c b[17][25][2] = 13040 b[17][25][1] = 13041 b[17][25][0] = 13042 c b[17][26][2] = 13043 b[17][26][1] = 13044 b[17][26][0] = 13045 c b[17][27][2] = 13046 b[17][27][1] = 13047 b[17][27][0] = 13048 c b[17][28][2] = 13049 b[17][28][1] = 13050 b[17][28][0] = 13051 c b[17][29][2] = 13052 b[17][29][1] = 13053 b[17][29][0] = 13054 c b[17][30][2] = 13055 b[17][30][1] = 13056 b[17][30][0] = 13057 c b[17][31][2] = 13058 b[17][31][1] = 13059 b[17][31][0] = 13060 c b[17][32][2] = 13061 b[17][32][1] = 13062 b[17][32][0] = 13063 c b[17][33][2] = 13064 b[17][33][1] = 13065 b[17][33][0] = 13066 c b[17][34][2] = 13067 b[17][34][1] = 13068 b[17][34][0] = 13069 c b[17][35][2] = 13070 b[17][35][1] = 13071 b[17][35][0] = 13072 c b[17][36][2] = 13073 b[17][36][1] = 13074 b[17][36][0] = 13075 c b[17][37][2] = 13076 b[17][37][1] = 13077 b[17][37][0] = 13078 c b[17][38][2] = 13079 b[17][38][1] = 13080 b[17][38][0] = 13081 c b[17][39][2] = 13082 b[17][39][1] = 13083 b[17][39][0] = 13084 c b[17][40][2] = 13085 b[17][40][1] = 13086 b[17][40][0] = 13087 c b[17][41][2] = 13088 b[17][41][1] = 13089 b[17][41][0] = 13090 c b[17][42][2] = 13091 b[17][42][1] = 13092 b[17][42][0] = 13093 c b[17][43][2] = 13094 b[17][43][1] = 13095 b[17][43][0] = 13096 c b[17][44][2] = 13097 b[17][44][1] = 13098 b[17][44][0] = 13099 c b[17][45][2] = 13100 b[17][45][1] = 13101 b[17][45][0] = 13102 c b[17][46][2] = 13103 b[17][46][1] = 13104 b[17][46][0] = 13105 c b[17][47][2] = 13106 b[17][47][1] = 13107 b[17][47][0] = 13108 c b[17][48][2] = 13109 b[17][48][1] = 13110 b[17][48][0] = 13111 c b[17][49][2] = 13112 b[17][49][1] = 13113 b[17][49][0] = 13114 c b[17][50][2] = 13115 b[17][50][1] = 13116 b[17][50][0] = 13117 c b[17][51][2] = 13118 b[17][51][1] = 13119 b[17][51][0] = 13120 c b[17][52][2] = 13121 b[17][52][1] = 13122 b[17][52][0] = 13123 c b[17][53][2] = 13124 b[17][53][1] = 13125 b[17][53][0] = 13126 c b[17][54][2] = 13127 b[17][54][1] = 13128 b[17][54][0] = 13129 c b[17][55][2] = 13130 b[17][55][1] = 13131 b[17][55][0] = 13132 c b[17][56][2] = 13133 b[17][56][1] = 13134 b[17][56][0] = 13135 c b[17][57][2] = 13136 b[17][57][1] = 13137 b[17][57][0] = 13138 c b[17][58][2] = 13139 b[17][58][1] = 13140 b[17][58][0] = 13141 c b[17][59][2] = 13142 b[17][59][1] = 13143 b[17][59][0] = 13144 c b[17][60][2] = 13145 b[17][60][1] = 13146 b[17][60][0] = 13147 c b[17][61][2] = 13148 b[17][61][1] = 13149 b[17][61][0] = 13150 c b[17][62][2] = 13151 b[17][62][1] = 13152 b[17][62][0] = 13153 c b[17][63][2] = 13154 b[17][63][1] = 13155 b[17][63][0] = 13156 c b[17][64][2] = 13157 b[17][64][1] = 13158 b[17][64][0] = 13159 c b[17][65][2] = 13160 b[17][65][1] = 13161 b[17][65][0] = 13162 c b[17][66][2] = 13163 b[17][66][1] = 13164 b[17][66][0] = 13165 c b[17][67][2] = 13166 b[17][67][1] = 13167 b[17][67][0] = 13168 c b[17][68][2] = 13169 b[17][68][1] = 13170 b[17][68][0] = 13171 c b[17][69][2] = 13172 b[17][69][1] = 13173 b[17][69][0] = 13174 c b[18][1][2] = 13175 b[18][1][1] = 13176 b[18][1][0] = 13177 c b[18][2][2] = 13178 b[18][2][1] = 13179 b[18][2][0] = 13180 c b[18][3][2] = 13181 b[18][3][1] = 13182 b[18][3][0] = 13183 c b[18][4][2] = 13184 b[18][4][1] = 13185 b[18][4][0] = 13186 c b[18][5][2] = 13187 b[18][5][1] = 13188 b[18][5][0] = 13189 c b[18][6][2] = 13190 b[18][6][1] = 13191 b[18][6][0] = 13192 c b[18][7][2] = 13193 b[18][7][1] = 13194 b[18][7][0] = 13195 c b[18][8][2] = 13196 b[18][8][1] = 13197 b[18][8][0] = 13198 c b[18][9][2] = 13199 b[18][9][1] = 13200 b[18][9][0] = 13201 c b[18][10][2] = 13202 b[18][10][1] = 13203 b[18][10][0] = 13204 c b[18][11][2] = 13205 b[18][11][1] = 13206 b[18][11][0] = 13207 c b[18][12][2] = 13208 b[18][12][1] = 13209 b[18][12][0] = 13210 c b[18][13][2] = 13211 b[18][13][1] = 13212 b[18][13][0] = 13213 c b[18][14][2] = 13214 b[18][14][1] = 13215 b[18][14][0] = 13216 c b[18][15][2] = 13217 b[18][15][1] = 13218 b[18][15][0] = 13219 c b[18][16][2] = 13220 b[18][16][1] = 13221 b[18][16][0] = 13222 c b[18][17][2] = 13223 b[18][17][1] = 13224 b[18][17][0] = 13225 c b[18][18][2] = 13226 b[18][18][1] = 13227 b[18][18][0] = 13228 c b[18][19][2] = 13229 b[18][19][1] = 13230 b[18][19][0] = 13231 c b[18][20][2] = 13232 b[18][20][1] = 13233 b[18][20][0] = 13234 c b[18][21][2] = 13235 b[18][21][1] = 13236 b[18][21][0] = 13237 c b[18][22][2] = 13238 b[18][22][1] = 13239 b[18][22][0] = 13240 c b[18][23][2] = 13241 b[18][23][1] = 13242 b[18][23][0] = 13243 c b[18][24][2] = 13244 b[18][24][1] = 13245 b[18][24][0] = 13246 c b[18][25][2] = 13247 b[18][25][1] = 13248 b[18][25][0] = 13249 c b[18][26][2] = 13250 b[18][26][1] = 13251 b[18][26][0] = 13252 c b[18][27][2] = 13253 b[18][27][1] = 13254 b[18][27][0] = 13255 c b[18][28][2] = 13256 b[18][28][1] = 13257 b[18][28][0] = 13258 c b[18][29][2] = 13259 b[18][29][1] = 13260 b[18][29][0] = 13261 c b[18][30][2] = 13262 b[18][30][1] = 13263 b[18][30][0] = 13264 c b[18][31][2] = 13265 b[18][31][1] = 13266 b[18][31][0] = 13267 c b[18][32][2] = 13268 b[18][32][1] = 13269 b[18][32][0] = 13270 c b[18][33][2] = 13271 b[18][33][1] = 13272 b[18][33][0] = 13273 c b[18][34][2] = 13274 b[18][34][1] = 13275 b[18][34][0] = 13276 c b[18][35][2] = 13277 b[18][35][1] = 13278 b[18][35][0] = 13279 c b[18][36][2] = 13280 b[18][36][1] = 13281 b[18][36][0] = 13282 c b[18][37][2] = 13283 b[18][37][1] = 13284 b[18][37][0] = 13285 c b[18][38][2] = 13286 b[18][38][1] = 13287 b[18][38][0] = 13288 c b[18][39][2] = 13289 b[18][39][1] = 13290 b[18][39][0] = 13291 c b[18][40][2] = 13292 b[18][40][1] = 13293 b[18][40][0] = 13294 c b[18][41][2] = 13295 b[18][41][1] = 13296 b[18][41][0] = 13297 c b[18][42][2] = 13298 b[18][42][1] = 13299 b[18][42][0] = 13300 c b[18][43][2] = 13301 b[18][43][1] = 13302 b[18][43][0] = 13303 c b[18][44][2] = 13304 b[18][44][1] = 13305 b[18][44][0] = 13306 c b[18][45][2] = 13307 b[18][45][1] = 13308 b[18][45][0] = 13309 c b[18][46][2] = 13310 b[18][46][1] = 13311 b[18][46][0] = 13312 c b[18][47][2] = 13313 b[18][47][1] = 13314 b[18][47][0] = 13315 c b[18][48][2] = 13316 b[18][48][1] = 13317 b[18][48][0] = 13318 c b[18][49][2] = 13319 b[18][49][1] = 13320 b[18][49][0] = 13321 c b[18][50][2] = 13322 b[18][50][1] = 13323 b[18][50][0] = 13324 c b[18][51][2] = 13325 b[18][51][1] = 13326 b[18][51][0] = 13327 c b[18][52][2] = 13328 b[18][52][1] = 13329 b[18][52][0] = 13330 c b[18][53][2] = 13331 b[18][53][1] = 13332 b[18][53][0] = 13333 c b[18][54][2] = 13334 b[18][54][1] = 13335 b[18][54][0] = 13336 c b[18][55][2] = 13337 b[18][55][1] = 13338 b[18][55][0] = 13339 c b[18][56][2] = 13340 b[18][56][1] = 13341 b[18][56][0] = 13342 c b[18][57][2] = 13343 b[18][57][1] = 13344 b[18][57][0] = 13345 c b[18][58][2] = 13346 b[18][58][1] = 13347 b[18][58][0] = 13348 c b[18][59][2] = 13349 b[18][59][1] = 13350 b[18][59][0] = 13351 c b[18][60][2] = 13352 b[18][60][1] = 13353 b[18][60][0] = 13354 c b[18][61][2] = 13355 b[18][61][1] = 13356 b[18][61][0] = 13357 c b[18][62][2] = 13358 b[18][62][1] = 13359 b[18][62][0] = 13360 c b[18][63][2] = 13361 b[18][63][1] = 13362 b[18][63][0] = 13363 c b[18][64][2] = 13364 b[18][64][1] = 13365 b[18][64][0] = 13366 c b[18][65][2] = 13367 b[18][65][1] = 13368 b[18][65][0] = 13369 c b[19][1][2] = 13370 b[19][1][1] = 13371 b[19][1][0] = 13372 c b[19][2][2] = 13373 b[19][2][1] = 13374 b[19][2][0] = 13375 c b[19][3][2] = 13376 b[19][3][1] = 13377 b[19][3][0] = 13378 c b[19][4][2] = 13379 b[19][4][1] = 13380 b[19][4][0] = 13381 c b[19][5][2] = 13382 b[19][5][1] = 13383 b[19][5][0] = 13384 c b[19][6][2] = 13385 b[19][6][1] = 13386 b[19][6][0] = 13387 c b[19][7][2] = 13388 b[19][7][1] = 13389 b[19][7][0] = 13390 c b[19][8][2] = 13391 b[19][8][1] = 13392 b[19][8][0] = 13393 c b[19][9][2] = 13394 b[19][9][1] = 13395 b[19][9][0] = 13396 c b[19][10][2] = 13397 b[19][10][1] = 13398 b[19][10][0] = 13399 c b[19][11][2] = 13400 b[19][11][1] = 13401 b[19][11][0] = 13402 c b[19][12][2] = 13403 b[19][12][1] = 13404 b[19][12][0] = 13405 c b[19][13][2] = 13406 b[19][13][1] = 13407 b[19][13][0] = 13408 c b[19][14][2] = 13409 b[19][14][1] = 13410 b[19][14][0] = 13411 c b[19][15][2] = 13412 b[19][15][1] = 13413 b[19][15][0] = 13414 c b[19][16][2] = 13415 b[19][16][1] = 13416 b[19][16][0] = 13417 c b[19][17][2] = 13418 b[19][17][1] = 13419 b[19][17][0] = 13420 c b[19][18][2] = 13421 b[19][18][1] = 13422 b[19][18][0] = 13423 c b[19][19][2] = 13424 b[19][19][1] = 13425 b[19][19][0] = 13426 c b[19][20][2] = 13427 b[19][20][1] = 13428 b[19][20][0] = 13429 c b[19][21][2] = 13430 b[19][21][1] = 13431 b[19][21][0] = 13432 c b[19][22][2] = 13433 b[19][22][1] = 13434 b[19][22][0] = 13435 c b[19][23][2] = 13436 b[19][23][1] = 13437 b[19][23][0] = 13438 c b[19][24][2] = 13439 b[19][24][1] = 13440 b[19][24][0] = 13441 c b[19][25][2] = 13442 b[19][25][1] = 13443 b[19][25][0] = 13444 c b[19][26][2] = 13445 b[19][26][1] = 13446 b[19][26][0] = 13447 c b[19][27][2] = 13448 b[19][27][1] = 13449 b[19][27][0] = 13450 c b[19][28][2] = 13451 b[19][28][1] = 13452 b[19][28][0] = 13453 c b[19][29][2] = 13454 b[19][29][1] = 13455 b[19][29][0] = 13456 c b[19][30][2] = 13457 b[19][30][1] = 13458 b[19][30][0] = 13459 c b[19][31][2] = 13460 b[19][31][1] = 13461 b[19][31][0] = 13462 c b[19][32][2] = 13463 b[19][32][1] = 13464 b[19][32][0] = 13465 c b[19][33][2] = 13466 b[19][33][1] = 13467 b[19][33][0] = 13468 c b[19][34][2] = 13469 b[19][34][1] = 13470 b[19][34][0] = 13471 c b[19][35][2] = 13472 b[19][35][1] = 13473 b[19][35][0] = 13474 c b[19][36][2] = 13475 b[19][36][1] = 13476 b[19][36][0] = 13477 c b[19][37][2] = 13478 b[19][37][1] = 13479 b[19][37][0] = 13480 c b[19][38][2] = 13481 b[19][38][1] = 13482 b[19][38][0] = 13483 c b[19][39][2] = 13484 b[19][39][1] = 13485 b[19][39][0] = 13486 c b[19][40][2] = 13487 b[19][40][1] = 13488 b[19][40][0] = 13489 c b[19][41][2] = 13490 b[19][41][1] = 13491 b[19][41][0] = 13492 c b[19][42][2] = 13493 b[19][42][1] = 13494 b[19][42][0] = 13495 c b[19][43][2] = 13496 b[19][43][1] = 13497 b[19][43][0] = 13498 c b[19][44][2] = 13499 b[19][44][1] = 13500 b[19][44][0] = 13501 c b[19][45][2] = 13502 b[19][45][1] = 13503 b[19][45][0] = 13504 c b[19][46][2] = 13505 b[19][46][1] = 13506 b[19][46][0] = 13507 c b[19][47][2] = 13508 b[19][47][1] = 13509 b[19][47][0] = 13510 c b[19][48][2] = 13511 b[19][48][1] = 13512 b[19][48][0] = 13513 c b[19][49][2] = 13514 b[19][49][1] = 13515 b[19][49][0] = 13516 c b[19][50][2] = 13517 b[19][50][1] = 13518 b[19][50][0] = 13519 c b[19][51][2] = 13520 b[19][51][1] = 13521 b[19][51][0] = 13522 c b[19][52][2] = 13523 b[19][52][1] = 13524 b[19][52][0] = 13525 c b[19][53][2] = 13526 b[19][53][1] = 13527 b[19][53][0] = 13528 c b[19][54][2] = 13529 b[19][54][1] = 13530 b[19][54][0] = 13531 c b[19][55][2] = 13532 b[19][55][1] = 13533 b[19][55][0] = 13534 c b[19][56][2] = 13535 b[19][56][1] = 13536 b[19][56][0] = 13537 c b[19][57][2] = 13538 b[19][57][1] = 13539 b[19][57][0] = 13540 c b[19][58][2] = 13541 b[19][58][1] = 13542 b[19][58][0] = 13543 c b[19][59][2] = 13544 b[19][59][1] = 13545 b[19][59][0] = 13546 c b[19][60][2] = 13547 b[19][60][1] = 13548 b[19][60][0] = 13549 c b[19][61][2] = 13550 b[19][61][1] = 13551 b[19][61][0] = 13552 c b[19][62][2] = 13553 b[19][62][1] = 13554 b[19][62][0] = 13555 c b[20][1][2] = 13556 b[20][1][1] = 13557 b[20][1][0] = 13558 c b[20][2][2] = 13559 b[20][2][1] = 13560 b[20][2][0] = 13561 c b[20][3][2] = 13562 b[20][3][1] = 13563 b[20][3][0] = 13564 c b[20][4][2] = 13565 b[20][4][1] = 13566 b[20][4][0] = 13567 c b[20][5][2] = 13568 b[20][5][1] = 13569 b[20][5][0] = 13570 c b[20][6][2] = 13571 b[20][6][1] = 13572 b[20][6][0] = 13573 c b[20][7][2] = 13574 b[20][7][1] = 13575 b[20][7][0] = 13576 c b[20][8][2] = 13577 b[20][8][1] = 13578 b[20][8][0] = 13579 c b[20][9][2] = 13580 b[20][9][1] = 13581 b[20][9][0] = 13582 c b[20][10][2] = 13583 b[20][10][1] = 13584 b[20][10][0] = 13585 c b[20][11][2] = 13586 b[20][11][1] = 13587 b[20][11][0] = 13588 c b[20][12][2] = 13589 b[20][12][1] = 13590 b[20][12][0] = 13591 c b[20][13][2] = 13592 b[20][13][1] = 13593 b[20][13][0] = 13594 c b[20][14][2] = 13595 b[20][14][1] = 13596 b[20][14][0] = 13597 c b[20][15][2] = 13598 b[20][15][1] = 13599 b[20][15][0] = 13600 c b[20][16][2] = 13601 b[20][16][1] = 13602 b[20][16][0] = 13603 c b[20][17][2] = 13604 b[20][17][1] = 13605 b[20][17][0] = 13606 c b[20][18][2] = 13607 b[20][18][1] = 13608 b[20][18][0] = 13609 c b[20][19][2] = 13610 b[20][19][1] = 13611 b[20][19][0] = 13612 c b[20][20][2] = 13613 b[20][20][1] = 13614 b[20][20][0] = 13615 c b[20][21][2] = 13616 b[20][21][1] = 13617 b[20][21][0] = 13618 c b[20][22][2] = 13619 b[20][22][1] = 13620 b[20][22][0] = 13621 c b[20][23][2] = 13622 b[20][23][1] = 13623 b[20][23][0] = 13624 c b[20][24][2] = 13625 b[20][24][1] = 13626 b[20][24][0] = 13627 c b[20][25][2] = 13628 b[20][25][1] = 13629 b[20][25][0] = 13630 c b[20][26][2] = 13631 b[20][26][1] = 13632 b[20][26][0] = 13633 c b[20][27][2] = 13634 b[20][27][1] = 13635 b[20][27][0] = 13636 c b[20][28][2] = 13637 b[20][28][1] = 13638 b[20][28][0] = 13639 c b[20][29][2] = 13640 b[20][29][1] = 13641 b[20][29][0] = 13642 c b[20][30][2] = 13643 b[20][30][1] = 13644 b[20][30][0] = 13645 c b[20][31][2] = 13646 b[20][31][1] = 13647 b[20][31][0] = 13648 c b[20][32][2] = 13649 b[20][32][1] = 13650 b[20][32][0] = 13651 c b[20][33][2] = 13652 b[20][33][1] = 13653 b[20][33][0] = 13654 c b[20][34][2] = 13655 b[20][34][1] = 13656 b[20][34][0] = 13657 c b[20][35][2] = 13658 b[20][35][1] = 13659 b[20][35][0] = 13660 c b[20][36][2] = 13661 b[20][36][1] = 13662 b[20][36][0] = 13663 c b[20][37][2] = 13664 b[20][37][1] = 13665 b[20][37][0] = 13666 c b[20][38][2] = 13667 b[20][38][1] = 13668 b[20][38][0] = 13669 c b[20][39][2] = 13670 b[20][39][1] = 13671 b[20][39][0] = 13672 c b[20][40][2] = 13673 b[20][40][1] = 13674 b[20][40][0] = 13675 c b[20][41][2] = 13676 b[20][41][1] = 13677 b[20][41][0] = 13678 c b[20][42][2] = 13679 b[20][42][1] = 13680 b[20][42][0] = 13681 c b[20][43][2] = 13682 b[20][43][1] = 13683 b[20][43][0] = 13684 c b[20][44][2] = 13685 b[20][44][1] = 13686 b[20][44][0] = 13687 c b[20][45][2] = 13688 b[20][45][1] = 13689 b[20][45][0] = 13690 c b[20][46][2] = 13691 b[20][46][1] = 13692 b[20][46][0] = 13693 c b[20][47][2] = 13694 b[20][47][1] = 13695 b[20][47][0] = 13696 c b[20][48][2] = 13697 b[20][48][1] = 13698 b[20][48][0] = 13699 c b[20][49][2] = 13700 b[20][49][1] = 13701 b[20][49][0] = 13702 c b[20][50][2] = 13703 b[20][50][1] = 13704 b[20][50][0] = 13705 c b[20][51][2] = 13706 b[20][51][1] = 13707 b[20][51][0] = 13708 c b[20][52][2] = 13709 b[20][52][1] = 13710 b[20][52][0] = 13711 c b[20][53][2] = 13712 b[20][53][1] = 13713 b[20][53][0] = 13714 c b[20][54][2] = 13715 b[20][54][1] = 13716 b[20][54][0] = 13717 c b[20][55][2] = 13718 b[20][55][1] = 13719 b[20][55][0] = 13720 c b[20][56][2] = 13721 b[20][56][1] = 13722 b[20][56][0] = 13723 c b[20][57][2] = 13724 b[20][57][1] = 13725 b[20][57][0] = 13726 c b[20][58][2] = 13727 b[20][58][1] = 13728 b[20][58][0] = 13729 c b[20][59][2] = 13730 b[20][59][1] = 13731 b[20][59][0] = 13732 c b[21][1][2] = 13733 b[21][1][1] = 13734 b[21][1][0] = 13735 c b[21][2][2] = 13736 b[21][2][1] = 13737 b[21][2][0] = 13738 c b[21][3][2] = 13739 b[21][3][1] = 13740 b[21][3][0] = 13741 c b[21][4][2] = 13742 b[21][4][1] = 13743 b[21][4][0] = 13744 c b[21][5][2] = 13745 b[21][5][1] = 13746 b[21][5][0] = 13747 c b[21][6][2] = 13748 b[21][6][1] = 13749 b[21][6][0] = 13750 c b[21][7][2] = 13751 b[21][7][1] = 13752 b[21][7][0] = 13753 c b[21][8][2] = 13754 b[21][8][1] = 13755 b[21][8][0] = 13756 c b[21][9][2] = 13757 b[21][9][1] = 13758 b[21][9][0] = 13759 c b[21][10][2] = 13760 b[21][10][1] = 13761 b[21][10][0] = 13762 c b[21][11][2] = 13763 b[21][11][1] = 13764 b[21][11][0] = 13765 c b[21][12][2] = 13766 b[21][12][1] = 13767 b[21][12][0] = 13768 c b[21][13][2] = 13769 b[21][13][1] = 13770 b[21][13][0] = 13771 c b[21][14][2] = 13772 b[21][14][1] = 13773 b[21][14][0] = 13774 c b[21][15][2] = 13775 b[21][15][1] = 13776 b[21][15][0] = 13777 c b[21][16][2] = 13778 b[21][16][1] = 13779 b[21][16][0] = 13780 c b[21][17][2] = 13781 b[21][17][1] = 13782 b[21][17][0] = 13783 c b[21][18][2] = 13784 b[21][18][1] = 13785 b[21][18][0] = 13786 c b[21][19][2] = 13787 b[21][19][1] = 13788 b[21][19][0] = 13789 c b[21][20][2] = 13790 b[21][20][1] = 13791 b[21][20][0] = 13792 c b[21][21][2] = 13793 b[21][21][1] = 13794 b[21][21][0] = 13795 c b[21][22][2] = 13796 b[21][22][1] = 13797 b[21][22][0] = 13798 c b[21][23][2] = 13799 b[21][23][1] = 13800 b[21][23][0] = 13801 c b[21][24][2] = 13802 b[21][24][1] = 13803 b[21][24][0] = 13804 c b[21][25][2] = 13805 b[21][25][1] = 13806 b[21][25][0] = 13807 c b[21][26][2] = 13808 b[21][26][1] = 13809 b[21][26][0] = 13810 c b[21][27][2] = 13811 b[21][27][1] = 13812 b[21][27][0] = 13813 c b[21][28][2] = 13814 b[21][28][1] = 13815 b[21][28][0] = 13816 c b[21][29][2] = 13817 b[21][29][1] = 13818 b[21][29][0] = 13819 c b[21][30][2] = 13820 b[21][30][1] = 13821 b[21][30][0] = 13822 c b[21][31][2] = 13823 b[21][31][1] = 13824 b[21][31][0] = 13825 c b[21][32][2] = 13826 b[21][32][1] = 13827 b[21][32][0] = 13828 c b[21][33][2] = 13829 b[21][33][1] = 13830 b[21][33][0] = 13831 c b[21][34][2] = 13832 b[21][34][1] = 13833 b[21][34][0] = 13834 c b[21][35][2] = 13835 b[21][35][1] = 13836 b[21][35][0] = 13837 c b[21][36][2] = 13838 b[21][36][1] = 13839 b[21][36][0] = 13840 c b[21][37][2] = 13841 b[21][37][1] = 13842 b[21][37][0] = 13843 c b[21][38][2] = 13844 b[21][38][1] = 13845 b[21][38][0] = 13846 c b[21][39][2] = 13847 b[21][39][1] = 13848 b[21][39][0] = 13849 c b[21][40][2] = 13850 b[21][40][1] = 13851 b[21][40][0] = 13852 c b[21][41][2] = 13853 b[21][41][1] = 13854 b[21][41][0] = 13855 c b[21][42][2] = 13856 b[21][42][1] = 13857 b[21][42][0] = 13858 c b[21][43][2] = 13859 b[21][43][1] = 13860 b[21][43][0] = 13861 c b[21][44][2] = 13862 b[21][44][1] = 13863 b[21][44][0] = 13864 c b[21][45][2] = 13865 b[21][45][1] = 13866 b[21][45][0] = 13867 c b[21][46][2] = 13868 b[21][46][1] = 13869 b[21][46][0] = 13870 c b[21][47][2] = 13871 b[21][47][1] = 13872 b[21][47][0] = 13873 c b[21][48][2] = 13874 b[21][48][1] = 13875 b[21][48][0] = 13876 c b[21][49][2] = 13877 b[21][49][1] = 13878 b[21][49][0] = 13879 c b[21][50][2] = 13880 b[21][50][1] = 13881 b[21][50][0] = 13882 c b[21][51][2] = 13883 b[21][51][1] = 13884 b[21][51][0] = 13885 c b[21][52][2] = 13886 b[21][52][1] = 13887 b[21][52][0] = 13888 c b[21][53][2] = 13889 b[21][53][1] = 13890 b[21][53][0] = 13891 c b[21][54][2] = 13892 b[21][54][1] = 13893 b[21][54][0] = 13894 c b[21][55][2] = 13895 b[21][55][1] = 13896 b[21][55][0] = 13897 c b[21][56][2] = 13898 b[21][56][1] = 13899 b[21][56][0] = 13900 c b[22][1][2] = 13901 b[22][1][1] = 13902 b[22][1][0] = 13903 c b[22][2][2] = 13904 b[22][2][1] = 13905 b[22][2][0] = 13906 c b[22][3][2] = 13907 b[22][3][1] = 13908 b[22][3][0] = 13909 c b[22][4][2] = 13910 b[22][4][1] = 13911 b[22][4][0] = 13912 c b[22][5][2] = 13913 b[22][5][1] = 13914 b[22][5][0] = 13915 c b[22][6][2] = 13916 b[22][6][1] = 13917 b[22][6][0] = 13918 c b[22][7][2] = 13919 b[22][7][1] = 13920 b[22][7][0] = 13921 c b[22][8][2] = 13922 b[22][8][1] = 13923 b[22][8][0] = 13924 c b[22][9][2] = 13925 b[22][9][1] = 13926 b[22][9][0] = 13927 c b[22][10][2] = 13928 b[22][10][1] = 13929 b[22][10][0] = 13930 c b[22][11][2] = 13931 b[22][11][1] = 13932 b[22][11][0] = 13933 c b[22][12][2] = 13934 b[22][12][1] = 13935 b[22][12][0] = 13936 c b[22][13][2] = 13937 b[22][13][1] = 13938 b[22][13][0] = 13939 c b[22][14][2] = 13940 b[22][14][1] = 13941 b[22][14][0] = 13942 c b[22][15][2] = 13943 b[22][15][1] = 13944 b[22][15][0] = 13945 c b[22][16][2] = 13946 b[22][16][1] = 13947 b[22][16][0] = 13948 c b[22][17][2] = 13949 b[22][17][1] = 13950 b[22][17][0] = 13951 c b[22][18][2] = 13952 b[22][18][1] = 13953 b[22][18][0] = 13954 c b[22][19][2] = 13955 b[22][19][1] = 13956 b[22][19][0] = 13957 c b[22][20][2] = 13958 b[22][20][1] = 13959 b[22][20][0] = 13960 c b[22][21][2] = 13961 b[22][21][1] = 13962 b[22][21][0] = 13963 c b[22][22][2] = 13964 b[22][22][1] = 13965 b[22][22][0] = 13966 c b[22][23][2] = 13967 b[22][23][1] = 13968 b[22][23][0] = 13969 c b[22][24][2] = 13970 b[22][24][1] = 13971 b[22][24][0] = 13972 c b[22][25][2] = 13973 b[22][25][1] = 13974 b[22][25][0] = 13975 c b[22][26][2] = 13976 b[22][26][1] = 13977 b[22][26][0] = 13978 c b[22][27][2] = 13979 b[22][27][1] = 13980 b[22][27][0] = 13981 c b[22][28][2] = 13982 b[22][28][1] = 13983 b[22][28][0] = 13984 c b[22][29][2] = 13985 b[22][29][1] = 13986 b[22][29][0] = 13987 c b[22][30][2] = 13988 b[22][30][1] = 13989 b[22][30][0] = 13990 c b[22][31][2] = 13991 b[22][31][1] = 13992 b[22][31][0] = 13993 c b[22][32][2] = 13994 b[22][32][1] = 13995 b[22][32][0] = 13996 c b[22][33][2] = 13997 b[22][33][1] = 13998 b[22][33][0] = 13999 c b[22][34][2] = 14000 b[22][34][1] = 14001 b[22][34][0] = 14002 c b[22][35][2] = 14003 b[22][35][1] = 14004 b[22][35][0] = 14005 c b[22][36][2] = 14006 b[22][36][1] = 14007 b[22][36][0] = 14008 c b[22][37][2] = 14009 b[22][37][1] = 14010 b[22][37][0] = 14011 c b[22][38][2] = 14012 b[22][38][1] = 14013 b[22][38][0] = 14014 c b[22][39][2] = 14015 b[22][39][1] = 14016 b[22][39][0] = 14017 c b[22][40][2] = 14018 b[22][40][1] = 14019 b[22][40][0] = 14020 c b[22][41][2] = 14021 b[22][41][1] = 14022 b[22][41][0] = 14023 c b[22][42][2] = 14024 b[22][42][1] = 14025 b[22][42][0] = 14026 c b[22][43][2] = 14027 b[22][43][1] = 14028 b[22][43][0] = 14029 c b[22][44][2] = 14030 b[22][44][1] = 14031 b[22][44][0] = 14032 c b[22][45][2] = 14033 b[22][45][1] = 14034 b[22][45][0] = 14035 c b[22][46][2] = 14036 b[22][46][1] = 14037 b[22][46][0] = 14038 c b[22][47][2] = 14039 b[22][47][1] = 14040 b[22][47][0] = 14041 c b[22][48][2] = 14042 b[22][48][1] = 14043 b[22][48][0] = 14044 c b[22][49][2] = 14045 b[22][49][1] = 14046 b[22][49][0] = 14047 c b[22][50][2] = 14048 b[22][50][1] = 14049 b[22][50][0] = 14050 c b[22][51][2] = 14051 b[22][51][1] = 14052 b[22][51][0] = 14053 c b[22][52][2] = 14054 b[22][52][1] = 14055 b[22][52][0] = 14056 c b[22][53][2] = 14057 b[22][53][1] = 14058 b[22][53][0] = 14059 c b[23][1][2] = 14060 b[23][1][1] = 14061 b[23][1][0] = 14062 c b[23][2][2] = 14063 b[23][2][1] = 14064 b[23][2][0] = 14065 c b[23][3][2] = 14066 b[23][3][1] = 14067 b[23][3][0] = 14068 c b[23][4][2] = 14069 b[23][4][1] = 14070 b[23][4][0] = 14071 c b[23][5][2] = 14072 b[23][5][1] = 14073 b[23][5][0] = 14074 c b[23][6][2] = 14075 b[23][6][1] = 14076 b[23][6][0] = 14077 c b[23][7][2] = 14078 b[23][7][1] = 14079 b[23][7][0] = 14080 c b[23][8][2] = 14081 b[23][8][1] = 14082 b[23][8][0] = 14083 c b[23][9][2] = 14084 b[23][9][1] = 14085 b[23][9][0] = 14086 c b[23][10][2] = 14087 b[23][10][1] = 14088 b[23][10][0] = 14089 c b[23][11][2] = 14090 b[23][11][1] = 14091 b[23][11][0] = 14092 c b[23][12][2] = 14093 b[23][12][1] = 14094 b[23][12][0] = 14095 c b[23][13][2] = 14096 b[23][13][1] = 14097 b[23][13][0] = 14098 c b[23][14][2] = 14099 b[23][14][1] = 14100 b[23][14][0] = 14101 c b[23][15][2] = 14102 b[23][15][1] = 14103 b[23][15][0] = 14104 c b[23][16][2] = 14105 b[23][16][1] = 14106 b[23][16][0] = 14107 c b[23][17][2] = 14108 b[23][17][1] = 14109 b[23][17][0] = 14110 c b[23][18][2] = 14111 b[23][18][1] = 14112 b[23][18][0] = 14113 c b[23][19][2] = 14114 b[23][19][1] = 14115 b[23][19][0] = 14116 c b[23][20][2] = 14117 b[23][20][1] = 14118 b[23][20][0] = 14119 c b[23][21][2] = 14120 b[23][21][1] = 14121 b[23][21][0] = 14122 c b[23][22][2] = 14123 b[23][22][1] = 14124 b[23][22][0] = 14125 c b[23][23][2] = 14126 b[23][23][1] = 14127 b[23][23][0] = 14128 c b[23][24][2] = 14129 b[23][24][1] = 14130 b[23][24][0] = 14131 c b[23][25][2] = 14132 b[23][25][1] = 14133 b[23][25][0] = 14134 c b[23][26][2] = 14135 b[23][26][1] = 14136 b[23][26][0] = 14137 c b[23][27][2] = 14138 b[23][27][1] = 14139 b[23][27][0] = 14140 c b[23][28][2] = 14141 b[23][28][1] = 14142 b[23][28][0] = 14143 c b[23][29][2] = 14144 b[23][29][1] = 14145 b[23][29][0] = 14146 c b[23][30][2] = 14147 b[23][30][1] = 14148 b[23][30][0] = 14149 c b[23][31][2] = 14150 b[23][31][1] = 14151 b[23][31][0] = 14152 c b[23][32][2] = 14153 b[23][32][1] = 14154 b[23][32][0] = 14155 c b[23][33][2] = 14156 b[23][33][1] = 14157 b[23][33][0] = 14158 c b[23][34][2] = 14159 b[23][34][1] = 14160 b[23][34][0] = 14161 c b[23][35][2] = 14162 b[23][35][1] = 14163 b[23][35][0] = 14164 c b[23][36][2] = 14165 b[23][36][1] = 14166 b[23][36][0] = 14167 c b[23][37][2] = 14168 b[23][37][1] = 14169 b[23][37][0] = 14170 c b[23][38][2] = 14171 b[23][38][1] = 14172 b[23][38][0] = 14173 c b[23][39][2] = 14174 b[23][39][1] = 14175 b[23][39][0] = 14176 c b[23][40][2] = 14177 b[23][40][1] = 14178 b[23][40][0] = 14179 c b[23][41][2] = 14180 b[23][41][1] = 14181 b[23][41][0] = 14182 c b[23][42][2] = 14183 b[23][42][1] = 14184 b[23][42][0] = 14185 c b[23][43][2] = 14186 b[23][43][1] = 14187 b[23][43][0] = 14188 c b[23][44][2] = 14189 b[23][44][1] = 14190 b[23][44][0] = 14191 c b[23][45][2] = 14192 b[23][45][1] = 14193 b[23][45][0] = 14194 c b[23][46][2] = 14195 b[23][46][1] = 14196 b[23][46][0] = 14197 c b[23][47][2] = 14198 b[23][47][1] = 14199 b[23][47][0] = 14200 c b[23][48][2] = 14201 b[23][48][1] = 14202 b[23][48][0] = 14203 c b[23][49][2] = 14204 b[23][49][1] = 14205 b[23][49][0] = 14206 c b[23][50][2] = 14207 b[23][50][1] = 14208 b[23][50][0] = 14209 c b[23][51][2] = 14210 b[23][51][1] = 14211 b[23][51][0] = 14212 c b[24][1][2] = 14213 b[24][1][1] = 14214 b[24][1][0] = 14215 c b[24][2][2] = 14216 b[24][2][1] = 14217 b[24][2][0] = 14218 c b[24][3][2] = 14219 b[24][3][1] = 14220 b[24][3][0] = 14221 c b[24][4][2] = 14222 b[24][4][1] = 14223 b[24][4][0] = 14224 c b[24][5][2] = 14225 b[24][5][1] = 14226 b[24][5][0] = 14227 c b[24][6][2] = 14228 b[24][6][1] = 14229 b[24][6][0] = 14230 c b[24][7][2] = 14231 b[24][7][1] = 14232 b[24][7][0] = 14233 c b[24][8][2] = 14234 b[24][8][1] = 14235 b[24][8][0] = 14236 c b[24][9][2] = 14237 b[24][9][1] = 14238 b[24][9][0] = 14239 c b[24][10][2] = 14240 b[24][10][1] = 14241 b[24][10][0] = 14242 c b[24][11][2] = 14243 b[24][11][1] = 14244 b[24][11][0] = 14245 c b[24][12][2] = 14246 b[24][12][1] = 14247 b[24][12][0] = 14248 c b[24][13][2] = 14249 b[24][13][1] = 14250 b[24][13][0] = 14251 c b[24][14][2] = 14252 b[24][14][1] = 14253 b[24][14][0] = 14254 c b[24][15][2] = 14255 b[24][15][1] = 14256 b[24][15][0] = 14257 c b[24][16][2] = 14258 b[24][16][1] = 14259 b[24][16][0] = 14260 c b[24][17][2] = 14261 b[24][17][1] = 14262 b[24][17][0] = 14263 c b[24][18][2] = 14264 b[24][18][1] = 14265 b[24][18][0] = 14266 c b[24][19][2] = 14267 b[24][19][1] = 14268 b[24][19][0] = 14269 c b[24][20][2] = 14270 b[24][20][1] = 14271 b[24][20][0] = 14272 c b[24][21][2] = 14273 b[24][21][1] = 14274 b[24][21][0] = 14275 c b[24][22][2] = 14276 b[24][22][1] = 14277 b[24][22][0] = 14278 c b[24][23][2] = 14279 b[24][23][1] = 14280 b[24][23][0] = 14281 c b[24][24][2] = 14282 b[24][24][1] = 14283 b[24][24][0] = 14284 c b[24][25][2] = 14285 b[24][25][1] = 14286 b[24][25][0] = 14287 c b[24][26][2] = 14288 b[24][26][1] = 14289 b[24][26][0] = 14290 c b[24][27][2] = 14291 b[24][27][1] = 14292 b[24][27][0] = 14293 c b[24][28][2] = 14294 b[24][28][1] = 14295 b[24][28][0] = 14296 c b[24][29][2] = 14297 b[24][29][1] = 14298 b[24][29][0] = 14299 c b[24][30][2] = 14300 b[24][30][1] = 14301 b[24][30][0] = 14302 c b[24][31][2] = 14303 b[24][31][1] = 14304 b[24][31][0] = 14305 c b[24][32][2] = 14306 b[24][32][1] = 14307 b[24][32][0] = 14308 c b[24][33][2] = 14309 b[24][33][1] = 14310 b[24][33][0] = 14311 c b[24][34][2] = 14312 b[24][34][1] = 14313 b[24][34][0] = 14314 c b[24][35][2] = 14315 b[24][35][1] = 14316 b[24][35][0] = 14317 c b[24][36][2] = 14318 b[24][36][1] = 14319 b[24][36][0] = 14320 c b[24][37][2] = 14321 b[24][37][1] = 14322 b[24][37][0] = 14323 c b[24][38][2] = 14324 b[24][38][1] = 14325 b[24][38][0] = 14326 c b[24][39][2] = 14327 b[24][39][1] = 14328 b[24][39][0] = 14329 c b[24][40][2] = 14330 b[24][40][1] = 14331 b[24][40][0] = 14332 c b[24][41][2] = 14333 b[24][41][1] = 14334 b[24][41][0] = 14335 c b[24][42][2] = 14336 b[24][42][1] = 14337 b[24][42][0] = 14338 c b[24][43][2] = 14339 b[24][43][1] = 14340 b[24][43][0] = 14341 c b[24][44][2] = 14342 b[24][44][1] = 14343 b[24][44][0] = 14344 c b[24][45][2] = 14345 b[24][45][1] = 14346 b[24][45][0] = 14347 c b[24][46][2] = 14348 b[24][46][1] = 14349 b[24][46][0] = 14350 c b[24][47][2] = 14351 b[24][47][1] = 14352 b[24][47][0] = 14353 c b[24][48][2] = 14354 b[24][48][1] = 14355 b[24][48][0] = 14356 c b[24][49][2] = 14357 b[24][49][1] = 14358 b[24][49][0] = 14359 c b[25][1][2] = 14360 b[25][1][1] = 14361 b[25][1][0] = 14362 c b[25][2][2] = 14363 b[25][2][1] = 14364 b[25][2][0] = 14365 c b[25][3][2] = 14366 b[25][3][1] = 14367 b[25][3][0] = 14368 c b[25][4][2] = 14369 b[25][4][1] = 14370 b[25][4][0] = 14371 c b[25][5][2] = 14372 b[25][5][1] = 14373 b[25][5][0] = 14374 c b[25][6][2] = 14375 b[25][6][1] = 14376 b[25][6][0] = 14377 c b[25][7][2] = 14378 b[25][7][1] = 14379 b[25][7][0] = 14380 c b[25][8][2] = 14381 b[25][8][1] = 14382 b[25][8][0] = 14383 c b[25][9][2] = 14384 b[25][9][1] = 14385 b[25][9][0] = 14386 c b[25][10][2] = 14387 b[25][10][1] = 14388 b[25][10][0] = 14389 c b[25][11][2] = 14390 b[25][11][1] = 14391 b[25][11][0] = 14392 c b[25][12][2] = 14393 b[25][12][1] = 14394 b[25][12][0] = 14395 c b[25][13][2] = 14396 b[25][13][1] = 14397 b[25][13][0] = 14398 c b[25][14][2] = 14399 b[25][14][1] = 14400 b[25][14][0] = 14401 c b[25][15][2] = 14402 b[25][15][1] = 14403 b[25][15][0] = 14404 c b[25][16][2] = 14405 b[25][16][1] = 14406 b[25][16][0] = 14407 c b[25][17][2] = 14408 b[25][17][1] = 14409 b[25][17][0] = 14410 c b[25][18][2] = 14411 b[25][18][1] = 14412 b[25][18][0] = 14413 c b[25][19][2] = 14414 b[25][19][1] = 14415 b[25][19][0] = 14416 c b[25][20][2] = 14417 b[25][20][1] = 14418 b[25][20][0] = 14419 c b[25][21][2] = 14420 b[25][21][1] = 14421 b[25][21][0] = 14422 c b[25][22][2] = 14423 b[25][22][1] = 14424 b[25][22][0] = 14425 c b[25][23][2] = 14426 b[25][23][1] = 14427 b[25][23][0] = 14428 c b[25][24][2] = 14429 b[25][24][1] = 14430 b[25][24][0] = 14431 c b[25][25][2] = 14432 b[25][25][1] = 14433 b[25][25][0] = 14434 c b[25][26][2] = 14435 b[25][26][1] = 14436 b[25][26][0] = 14437 c b[25][27][2] = 14438 b[25][27][1] = 14439 b[25][27][0] = 14440 c b[25][28][2] = 14441 b[25][28][1] = 14442 b[25][28][0] = 14443 c b[25][29][2] = 14444 b[25][29][1] = 14445 b[25][29][0] = 14446 c b[25][30][2] = 14447 b[25][30][1] = 14448 b[25][30][0] = 14449 c b[25][31][2] = 14450 b[25][31][1] = 14451 b[25][31][0] = 14452 c b[25][32][2] = 14453 b[25][32][1] = 14454 b[25][32][0] = 14455 c b[25][33][2] = 14456 b[25][33][1] = 14457 b[25][33][0] = 14458 c b[25][34][2] = 14459 b[25][34][1] = 14460 b[25][34][0] = 14461 c b[25][35][2] = 14462 b[25][35][1] = 14463 b[25][35][0] = 14464 c b[25][36][2] = 14465 b[25][36][1] = 14466 b[25][36][0] = 14467 c b[25][37][2] = 14468 b[25][37][1] = 14469 b[25][37][0] = 14470 c b[25][38][2] = 14471 b[25][38][1] = 14472 b[25][38][0] = 14473 c b[25][39][2] = 14474 b[25][39][1] = 14475 b[25][39][0] = 14476 c b[25][40][2] = 14477 b[25][40][1] = 14478 b[25][40][0] = 14479 c b[25][41][2] = 14480 b[25][41][1] = 14481 b[25][41][0] = 14482 c b[25][42][2] = 14483 b[25][42][1] = 14484 b[25][42][0] = 14485 c b[25][43][2] = 14486 b[25][43][1] = 14487 b[25][43][0] = 14488 c b[25][44][2] = 14489 b[25][44][1] = 14490 b[25][44][0] = 14491 c b[25][45][2] = 14492 b[25][45][1] = 14493 b[25][45][0] = 14494 c b[25][46][2] = 14495 b[25][46][1] = 14496 b[25][46][0] = 14497 c b[25][47][2] = 14498 b[25][47][1] = 14499 b[25][47][0] = 14500 c b[26][1][2] = 14501 b[26][1][1] = 14502 b[26][1][0] = 14503 c b[26][2][2] = 14504 b[26][2][1] = 14505 b[26][2][0] = 14506 c b[26][3][2] = 14507 b[26][3][1] = 14508 b[26][3][0] = 14509 c b[26][4][2] = 14510 b[26][4][1] = 14511 b[26][4][0] = 14512 c b[26][5][2] = 14513 b[26][5][1] = 14514 b[26][5][0] = 14515 c b[26][6][2] = 14516 b[26][6][1] = 14517 b[26][6][0] = 14518 c b[26][7][2] = 14519 b[26][7][1] = 14520 b[26][7][0] = 14521 c b[26][8][2] = 14522 b[26][8][1] = 14523 b[26][8][0] = 14524 c b[26][9][2] = 14525 b[26][9][1] = 14526 b[26][9][0] = 14527 c b[26][10][2] = 14528 b[26][10][1] = 14529 b[26][10][0] = 14530 c b[26][11][2] = 14531 b[26][11][1] = 14532 b[26][11][0] = 14533 c b[26][12][2] = 14534 b[26][12][1] = 14535 b[26][12][0] = 14536 c b[26][13][2] = 14537 b[26][13][1] = 14538 b[26][13][0] = 14539 c b[26][14][2] = 14540 b[26][14][1] = 14541 b[26][14][0] = 14542 c b[26][15][2] = 14543 b[26][15][1] = 14544 b[26][15][0] = 14545 c b[26][16][2] = 14546 b[26][16][1] = 14547 b[26][16][0] = 14548 c b[26][17][2] = 14549 b[26][17][1] = 14550 b[26][17][0] = 14551 c b[26][18][2] = 14552 b[26][18][1] = 14553 b[26][18][0] = 14554 c b[26][19][2] = 14555 b[26][19][1] = 14556 b[26][19][0] = 14557 c b[26][20][2] = 14558 b[26][20][1] = 14559 b[26][20][0] = 14560 c b[26][21][2] = 14561 b[26][21][1] = 14562 b[26][21][0] = 14563 c b[26][22][2] = 14564 b[26][22][1] = 14565 b[26][22][0] = 14566 c b[26][23][2] = 14567 b[26][23][1] = 14568 b[26][23][0] = 14569 c b[26][24][2] = 14570 b[26][24][1] = 14571 b[26][24][0] = 14572 c b[26][25][2] = 14573 b[26][25][1] = 14574 b[26][25][0] = 14575 c b[26][26][2] = 14576 b[26][26][1] = 14577 b[26][26][0] = 14578 c b[26][27][2] = 14579 b[26][27][1] = 14580 b[26][27][0] = 14581 c b[26][28][2] = 14582 b[26][28][1] = 14583 b[26][28][0] = 14584 c b[26][29][2] = 14585 b[26][29][1] = 14586 b[26][29][0] = 14587 c b[26][30][2] = 14588 b[26][30][1] = 14589 b[26][30][0] = 14590 c b[26][31][2] = 14591 b[26][31][1] = 14592 b[26][31][0] = 14593 c b[26][32][2] = 14594 b[26][32][1] = 14595 b[26][32][0] = 14596 c b[26][33][2] = 14597 b[26][33][1] = 14598 b[26][33][0] = 14599 c b[26][34][2] = 14600 b[26][34][1] = 14601 b[26][34][0] = 14602 c b[26][35][2] = 14603 b[26][35][1] = 14604 b[26][35][0] = 14605 c b[26][36][2] = 14606 b[26][36][1] = 14607 b[26][36][0] = 14608 c b[26][37][2] = 14609 b[26][37][1] = 14610 b[26][37][0] = 14611 c b[26][38][2] = 14612 b[26][38][1] = 14613 b[26][38][0] = 14614 c b[26][39][2] = 14615 b[26][39][1] = 14616 b[26][39][0] = 14617 c b[26][40][2] = 14618 b[26][40][1] = 14619 b[26][40][0] = 14620 c b[26][41][2] = 14621 b[26][41][1] = 14622 b[26][41][0] = 14623 c b[26][42][2] = 14624 b[26][42][1] = 14625 b[26][42][0] = 14626 c b[26][43][2] = 14627 b[26][43][1] = 14628 b[26][43][0] = 14629 c b[26][44][2] = 14630 b[26][44][1] = 14631 b[26][44][0] = 14632 c b[26][45][2] = 14633 b[26][45][1] = 14634 b[26][45][0] = 14635 c b[27][1][2] = 14636 b[27][1][1] = 14637 b[27][1][0] = 14638 c b[27][2][2] = 14639 b[27][2][1] = 14640 b[27][2][0] = 14641 c b[27][3][2] = 14642 b[27][3][1] = 14643 b[27][3][0] = 14644 c b[27][4][2] = 14645 b[27][4][1] = 14646 b[27][4][0] = 14647 c b[27][5][2] = 14648 b[27][5][1] = 14649 b[27][5][0] = 14650 c b[27][6][2] = 14651 b[27][6][1] = 14652 b[27][6][0] = 14653 c b[27][7][2] = 14654 b[27][7][1] = 14655 b[27][7][0] = 14656 c b[27][8][2] = 14657 b[27][8][1] = 14658 b[27][8][0] = 14659 c b[27][9][2] = 14660 b[27][9][1] = 14661 b[27][9][0] = 14662 c b[27][10][2] = 14663 b[27][10][1] = 14664 b[27][10][0] = 14665 c b[27][11][2] = 14666 b[27][11][1] = 14667 b[27][11][0] = 14668 c b[27][12][2] = 14669 b[27][12][1] = 14670 b[27][12][0] = 14671 c b[27][13][2] = 14672 b[27][13][1] = 14673 b[27][13][0] = 14674 c b[27][14][2] = 14675 b[27][14][1] = 14676 b[27][14][0] = 14677 c b[27][15][2] = 14678 b[27][15][1] = 14679 b[27][15][0] = 14680 c b[27][16][2] = 14681 b[27][16][1] = 14682 b[27][16][0] = 14683 c b[27][17][2] = 14684 b[27][17][1] = 14685 b[27][17][0] = 14686 c b[27][18][2] = 14687 b[27][18][1] = 14688 b[27][18][0] = 14689 c b[27][19][2] = 14690 b[27][19][1] = 14691 b[27][19][0] = 14692 c b[27][20][2] = 14693 b[27][20][1] = 14694 b[27][20][0] = 14695 c b[27][21][2] = 14696 b[27][21][1] = 14697 b[27][21][0] = 14698 c b[27][22][2] = 14699 b[27][22][1] = 14700 b[27][22][0] = 14701 c b[27][23][2] = 14702 b[27][23][1] = 14703 b[27][23][0] = 14704 c b[27][24][2] = 14705 b[27][24][1] = 14706 b[27][24][0] = 14707 c b[27][25][2] = 14708 b[27][25][1] = 14709 b[27][25][0] = 14710 c b[27][26][2] = 14711 b[27][26][1] = 14712 b[27][26][0] = 14713 c b[27][27][2] = 14714 b[27][27][1] = 14715 b[27][27][0] = 14716 c b[27][28][2] = 14717 b[27][28][1] = 14718 b[27][28][0] = 14719 c b[27][29][2] = 14720 b[27][29][1] = 14721 b[27][29][0] = 14722 c b[27][30][2] = 14723 b[27][30][1] = 14724 b[27][30][0] = 14725 c b[27][31][2] = 14726 b[27][31][1] = 14727 b[27][31][0] = 14728 c b[27][32][2] = 14729 b[27][32][1] = 14730 b[27][32][0] = 14731 c b[27][33][2] = 14732 b[27][33][1] = 14733 b[27][33][0] = 14734 c b[27][34][2] = 14735 b[27][34][1] = 14736 b[27][34][0] = 14737 c b[27][35][2] = 14738 b[27][35][1] = 14739 b[27][35][0] = 14740 c b[27][36][2] = 14741 b[27][36][1] = 14742 b[27][36][0] = 14743 c b[27][37][2] = 14744 b[27][37][1] = 14745 b[27][37][0] = 14746 c b[27][38][2] = 14747 b[27][38][1] = 14748 b[27][38][0] = 14749 c b[27][39][2] = 14750 b[27][39][1] = 14751 b[27][39][0] = 14752 c b[27][40][2] = 14753 b[27][40][1] = 14754 b[27][40][0] = 14755 c b[27][41][2] = 14756 b[27][41][1] = 14757 b[27][41][0] = 14758 c b[27][42][2] = 14759 b[27][42][1] = 14760 b[27][42][0] = 14761 c b[27][43][2] = 14762 b[27][43][1] = 14763 b[27][43][0] = 14764 c b[27][44][2] = 14765 b[27][44][1] = 14766 b[27][44][0] = 14767 c b[28][1][2] = 14768 b[28][1][1] = 14769 b[28][1][0] = 14770 c b[28][2][2] = 14771 b[28][2][1] = 14772 b[28][2][0] = 14773 c b[28][3][2] = 14774 b[28][3][1] = 14775 b[28][3][0] = 14776 c b[28][4][2] = 14777 b[28][4][1] = 14778 b[28][4][0] = 14779 c b[28][5][2] = 14780 b[28][5][1] = 14781 b[28][5][0] = 14782 c b[28][6][2] = 14783 b[28][6][1] = 14784 b[28][6][0] = 14785 c b[28][7][2] = 14786 b[28][7][1] = 14787 b[28][7][0] = 14788 c b[28][8][2] = 14789 b[28][8][1] = 14790 b[28][8][0] = 14791 c b[28][9][2] = 14792 b[28][9][1] = 14793 b[28][9][0] = 14794 c b[28][10][2] = 14795 b[28][10][1] = 14796 b[28][10][0] = 14797 c b[28][11][2] = 14798 b[28][11][1] = 14799 b[28][11][0] = 14800 c b[28][12][2] = 14801 b[28][12][1] = 14802 b[28][12][0] = 14803 c b[28][13][2] = 14804 b[28][13][1] = 14805 b[28][13][0] = 14806 c b[28][14][2] = 14807 b[28][14][1] = 14808 b[28][14][0] = 14809 c b[28][15][2] = 14810 b[28][15][1] = 14811 b[28][15][0] = 14812 c b[28][16][2] = 14813 b[28][16][1] = 14814 b[28][16][0] = 14815 c b[28][17][2] = 14816 b[28][17][1] = 14817 b[28][17][0] = 14818 c b[28][18][2] = 14819 b[28][18][1] = 14820 b[28][18][0] = 14821 c b[28][19][2] = 14822 b[28][19][1] = 14823 b[28][19][0] = 14824 c b[28][20][2] = 14825 b[28][20][1] = 14826 b[28][20][0] = 14827 c b[28][21][2] = 14828 b[28][21][1] = 14829 b[28][21][0] = 14830 c b[28][22][2] = 14831 b[28][22][1] = 14832 b[28][22][0] = 14833 c b[28][23][2] = 14834 b[28][23][1] = 14835 b[28][23][0] = 14836 c b[28][24][2] = 14837 b[28][24][1] = 14838 b[28][24][0] = 14839 c b[28][25][2] = 14840 b[28][25][1] = 14841 b[28][25][0] = 14842 c b[28][26][2] = 14843 b[28][26][1] = 14844 b[28][26][0] = 14845 c b[28][27][2] = 14846 b[28][27][1] = 14847 b[28][27][0] = 14848 c b[28][28][2] = 14849 b[28][28][1] = 14850 b[28][28][0] = 14851 c b[28][29][2] = 14852 b[28][29][1] = 14853 b[28][29][0] = 14854 c b[28][30][2] = 14855 b[28][30][1] = 14856 b[28][30][0] = 14857 c b[28][31][2] = 14858 b[28][31][1] = 14859 b[28][31][0] = 14860 c b[28][32][2] = 14861 b[28][32][1] = 14862 b[28][32][0] = 14863 c b[28][33][2] = 14864 b[28][33][1] = 14865 b[28][33][0] = 14866 c b[28][34][2] = 14867 b[28][34][1] = 14868 b[28][34][0] = 14869 c b[28][35][2] = 14870 b[28][35][1] = 14871 b[28][35][0] = 14872 c b[28][36][2] = 14873 b[28][36][1] = 14874 b[28][36][0] = 14875 c b[28][37][2] = 14876 b[28][37][1] = 14877 b[28][37][0] = 14878 c b[28][38][2] = 14879 b[28][38][1] = 14880 b[28][38][0] = 14881 c b[28][39][2] = 14882 b[28][39][1] = 14883 b[28][39][0] = 14884 c b[28][40][2] = 14885 b[28][40][1] = 14886 b[28][40][0] = 14887 c b[28][41][2] = 14888 b[28][41][1] = 14889 b[28][41][0] = 14890 c b[28][42][2] = 14891 b[28][42][1] = 14892 b[28][42][0] = 14893 c b[29][1][2] = 14894 b[29][1][1] = 14895 b[29][1][0] = 14896 c b[29][2][2] = 14897 b[29][2][1] = 14898 b[29][2][0] = 14899 c b[29][3][2] = 14900 b[29][3][1] = 14901 b[29][3][0] = 14902 c b[29][4][2] = 14903 b[29][4][1] = 14904 b[29][4][0] = 14905 c b[29][5][2] = 14906 b[29][5][1] = 14907 b[29][5][0] = 14908 c b[29][6][2] = 14909 b[29][6][1] = 14910 b[29][6][0] = 14911 c b[29][7][2] = 14912 b[29][7][1] = 14913 b[29][7][0] = 14914 c b[29][8][2] = 14915 b[29][8][1] = 14916 b[29][8][0] = 14917 c b[29][9][2] = 14918 b[29][9][1] = 14919 b[29][9][0] = 14920 c b[29][10][2] = 14921 b[29][10][1] = 14922 b[29][10][0] = 14923 c b[29][11][2] = 14924 b[29][11][1] = 14925 b[29][11][0] = 14926 c b[29][12][2] = 14927 b[29][12][1] = 14928 b[29][12][0] = 14929 c b[29][13][2] = 14930 b[29][13][1] = 14931 b[29][13][0] = 14932 c b[29][14][2] = 14933 b[29][14][1] = 14934 b[29][14][0] = 14935 c b[29][15][2] = 14936 b[29][15][1] = 14937 b[29][15][0] = 14938 c b[29][16][2] = 14939 b[29][16][1] = 14940 b[29][16][0] = 14941 c b[29][17][2] = 14942 b[29][17][1] = 14943 b[29][17][0] = 14944 c b[29][18][2] = 14945 b[29][18][1] = 14946 b[29][18][0] = 14947 c b[29][19][2] = 14948 b[29][19][1] = 14949 b[29][19][0] = 14950 c b[29][20][2] = 14951 b[29][20][1] = 14952 b[29][20][0] = 14953 c b[29][21][2] = 14954 b[29][21][1] = 14955 b[29][21][0] = 14956 c b[29][22][2] = 14957 b[29][22][1] = 14958 b[29][22][0] = 14959 c b[29][23][2] = 14960 b[29][23][1] = 14961 b[29][23][0] = 14962 c b[29][24][2] = 14963 b[29][24][1] = 14964 b[29][24][0] = 14965 c b[29][25][2] = 14966 b[29][25][1] = 14967 b[29][25][0] = 14968 c b[29][26][2] = 14969 b[29][26][1] = 14970 b[29][26][0] = 14971 c b[29][27][2] = 14972 b[29][27][1] = 14973 b[29][27][0] = 14974 c b[29][28][2] = 14975 b[29][28][1] = 14976 b[29][28][0] = 14977 c b[29][29][2] = 14978 b[29][29][1] = 14979 b[29][29][0] = 14980 c b[29][30][2] = 14981 b[29][30][1] = 14982 b[29][30][0] = 14983 c b[29][31][2] = 14984 b[29][31][1] = 14985 b[29][31][0] = 14986 c b[29][32][2] = 14987 b[29][32][1] = 14988 b[29][32][0] = 14989 c b[29][33][2] = 14990 b[29][33][1] = 14991 b[29][33][0] = 14992 c b[29][34][2] = 14993 b[29][34][1] = 14994 b[29][34][0] = 14995 c b[29][35][2] = 14996 b[29][35][1] = 14997 b[29][35][0] = 14998 c b[29][36][2] = 14999 b[29][36][1] = 15000 b[29][36][0] = 15001 c b[29][37][2] = 15002 b[29][37][1] = 15003 b[29][37][0] = 15004 c b[29][38][2] = 15005 b[29][38][1] = 15006 b[29][38][0] = 15007 c b[29][39][2] = 15008 b[29][39][1] = 15009 b[29][39][0] = 15010 c b[29][40][2] = 15011 b[29][40][1] = 15012 b[29][40][0] = 15013 c b[29][41][2] = 15014 b[29][41][1] = 15015 b[29][41][0] = 15016 c b[30][1][2] = 15017 b[30][1][1] = 15018 b[30][1][0] = 15019 c b[30][2][2] = 15020 b[30][2][1] = 15021 b[30][2][0] = 15022 c b[30][3][2] = 15023 b[30][3][1] = 15024 b[30][3][0] = 15025 c b[30][4][2] = 15026 b[30][4][1] = 15027 b[30][4][0] = 15028 c b[30][5][2] = 15029 b[30][5][1] = 15030 b[30][5][0] = 15031 c b[30][6][2] = 15032 b[30][6][1] = 15033 b[30][6][0] = 15034 c b[30][7][2] = 15035 b[30][7][1] = 15036 b[30][7][0] = 15037 c b[30][8][2] = 15038 b[30][8][1] = 15039 b[30][8][0] = 15040 c b[30][9][2] = 15041 b[30][9][1] = 15042 b[30][9][0] = 15043 c b[30][10][2] = 15044 b[30][10][1] = 15045 b[30][10][0] = 15046 c b[30][11][2] = 15047 b[30][11][1] = 15048 b[30][11][0] = 15049 c b[30][12][2] = 15050 b[30][12][1] = 15051 b[30][12][0] = 15052 c b[30][13][2] = 15053 b[30][13][1] = 15054 b[30][13][0] = 15055 c b[30][14][2] = 15056 b[30][14][1] = 15057 b[30][14][0] = 15058 c b[30][15][2] = 15059 b[30][15][1] = 15060 b[30][15][0] = 15061 c b[30][16][2] = 15062 b[30][16][1] = 15063 b[30][16][0] = 15064 c b[30][17][2] = 15065 b[30][17][1] = 15066 b[30][17][0] = 15067 c b[30][18][2] = 15068 b[30][18][1] = 15069 b[30][18][0] = 15070 c b[30][19][2] = 15071 b[30][19][1] = 15072 b[30][19][0] = 15073 c b[30][20][2] = 15074 b[30][20][1] = 15075 b[30][20][0] = 15076 c b[30][21][2] = 15077 b[30][21][1] = 15078 b[30][21][0] = 15079 c b[30][22][2] = 15080 b[30][22][1] = 15081 b[30][22][0] = 15082 c b[30][23][2] = 15083 b[30][23][1] = 15084 b[30][23][0] = 15085 c b[30][24][2] = 15086 b[30][24][1] = 15087 b[30][24][0] = 15088 c b[30][25][2] = 15089 b[30][25][1] = 15090 b[30][25][0] = 15091 c b[30][26][2] = 15092 b[30][26][1] = 15093 b[30][26][0] = 15094 c b[30][27][2] = 15095 b[30][27][1] = 15096 b[30][27][0] = 15097 c b[30][28][2] = 15098 b[30][28][1] = 15099 b[30][28][0] = 15100 c b[30][29][2] = 15101 b[30][29][1] = 15102 b[30][29][0] = 15103 c b[30][30][2] = 15104 b[30][30][1] = 15105 b[30][30][0] = 15106 c b[30][31][2] = 15107 b[30][31][1] = 15108 b[30][31][0] = 15109 c b[30][32][2] = 15110 b[30][32][1] = 15111 b[30][32][0] = 15112 c b[30][33][2] = 15113 b[30][33][1] = 15114 b[30][33][0] = 15115 c b[30][34][2] = 15116 b[30][34][1] = 15117 b[30][34][0] = 15118 c b[30][35][2] = 15119 b[30][35][1] = 15120 b[30][35][0] = 15121 c b[30][36][2] = 15122 b[30][36][1] = 15123 b[30][36][0] = 15124 c b[30][37][2] = 15125 b[30][37][1] = 15126 b[30][37][0] = 15127 c b[30][38][2] = 15128 b[30][38][1] = 15129 b[30][38][0] = 15130 c b[30][39][2] = 15131 b[30][39][1] = 15132 b[30][39][0] = 15133 c b[31][1][2] = 15134 b[31][1][1] = 15135 b[31][1][0] = 15136 c b[31][2][2] = 15137 b[31][2][1] = 15138 b[31][2][0] = 15139 c b[31][3][2] = 15140 b[31][3][1] = 15141 b[31][3][0] = 15142 c b[31][4][2] = 15143 b[31][4][1] = 15144 b[31][4][0] = 15145 c b[31][5][2] = 15146 b[31][5][1] = 15147 b[31][5][0] = 15148 c b[31][6][2] = 15149 b[31][6][1] = 15150 b[31][6][0] = 15151 c b[31][7][2] = 15152 b[31][7][1] = 15153 b[31][7][0] = 15154 c b[31][8][2] = 15155 b[31][8][1] = 15156 b[31][8][0] = 15157 c b[31][9][2] = 15158 b[31][9][1] = 15159 b[31][9][0] = 15160 c b[31][10][2] = 15161 b[31][10][1] = 15162 b[31][10][0] = 15163 c b[31][11][2] = 15164 b[31][11][1] = 15165 b[31][11][0] = 15166 c b[31][12][2] = 15167 b[31][12][1] = 15168 b[31][12][0] = 15169 c b[31][13][2] = 15170 b[31][13][1] = 15171 b[31][13][0] = 15172 c b[31][14][2] = 15173 b[31][14][1] = 15174 b[31][14][0] = 15175 c b[31][15][2] = 15176 b[31][15][1] = 15177 b[31][15][0] = 15178 c b[31][16][2] = 15179 b[31][16][1] = 15180 b[31][16][0] = 15181 c b[31][17][2] = 15182 b[31][17][1] = 15183 b[31][17][0] = 15184 c b[31][18][2] = 15185 b[31][18][1] = 15186 b[31][18][0] = 15187 c b[31][19][2] = 15188 b[31][19][1] = 15189 b[31][19][0] = 15190 c b[31][20][2] = 15191 b[31][20][1] = 15192 b[31][20][0] = 15193 c b[31][21][2] = 15194 b[31][21][1] = 15195 b[31][21][0] = 15196 c b[31][22][2] = 15197 b[31][22][1] = 15198 b[31][22][0] = 15199 c b[31][23][2] = 15200 b[31][23][1] = 15201 b[31][23][0] = 15202 c b[31][24][2] = 15203 b[31][24][1] = 15204 b[31][24][0] = 15205 c b[31][25][2] = 15206 b[31][25][1] = 15207 b[31][25][0] = 15208 c b[31][26][2] = 15209 b[31][26][1] = 15210 b[31][26][0] = 15211 c b[31][27][2] = 15212 b[31][27][1] = 15213 b[31][27][0] = 15214 c b[31][28][2] = 15215 b[31][28][1] = 15216 b[31][28][0] = 15217 c b[31][29][2] = 15218 b[31][29][1] = 15219 b[31][29][0] = 15220 c b[31][30][2] = 15221 b[31][30][1] = 15222 b[31][30][0] = 15223 c b[31][31][2] = 15224 b[31][31][1] = 15225 b[31][31][0] = 15226 c b[31][32][2] = 15227 b[31][32][1] = 15228 b[31][32][0] = 15229 c b[31][33][2] = 15230 b[31][33][1] = 15231 b[31][33][0] = 15232 c b[31][34][2] = 15233 b[31][34][1] = 15234 b[31][34][0] = 15235 c b[31][35][2] = 15236 b[31][35][1] = 15237 b[31][35][0] = 15238 c b[31][36][2] = 15239 b[31][36][1] = 15240 b[31][36][0] = 15241 c b[31][37][2] = 15242 b[31][37][1] = 15243 b[31][37][0] = 15244 c b[31][38][2] = 15245 b[31][38][1] = 15246 b[31][38][0] = 15247 c b[32][1][2] = 15248 b[32][1][1] = 15249 b[32][1][0] = 15250 c b[32][2][2] = 15251 b[32][2][1] = 15252 b[32][2][0] = 15253 c b[32][3][2] = 15254 b[32][3][1] = 15255 b[32][3][0] = 15256 c b[32][4][2] = 15257 b[32][4][1] = 15258 b[32][4][0] = 15259 c b[32][5][2] = 15260 b[32][5][1] = 15261 b[32][5][0] = 15262 c b[32][6][2] = 15263 b[32][6][1] = 15264 b[32][6][0] = 15265 c b[32][7][2] = 15266 b[32][7][1] = 15267 b[32][7][0] = 15268 c b[32][8][2] = 15269 b[32][8][1] = 15270 b[32][8][0] = 15271 c b[32][9][2] = 15272 b[32][9][1] = 15273 b[32][9][0] = 15274 c b[32][10][2] = 15275 b[32][10][1] = 15276 b[32][10][0] = 15277 c b[32][11][2] = 15278 b[32][11][1] = 15279 b[32][11][0] = 15280 c b[32][12][2] = 15281 b[32][12][1] = 15282 b[32][12][0] = 15283 c b[32][13][2] = 15284 b[32][13][1] = 15285 b[32][13][0] = 15286 c b[32][14][2] = 15287 b[32][14][1] = 15288 b[32][14][0] = 15289 c b[32][15][2] = 15290 b[32][15][1] = 15291 b[32][15][0] = 15292 c b[32][16][2] = 15293 b[32][16][1] = 15294 b[32][16][0] = 15295 c b[32][17][2] = 15296 b[32][17][1] = 15297 b[32][17][0] = 15298 c b[32][18][2] = 15299 b[32][18][1] = 15300 b[32][18][0] = 15301 c b[32][19][2] = 15302 b[32][19][1] = 15303 b[32][19][0] = 15304 c b[32][20][2] = 15305 b[32][20][1] = 15306 b[32][20][0] = 15307 c b[32][21][2] = 15308 b[32][21][1] = 15309 b[32][21][0] = 15310 c b[32][22][2] = 15311 b[32][22][1] = 15312 b[32][22][0] = 15313 c b[32][23][2] = 15314 b[32][23][1] = 15315 b[32][23][0] = 15316 c b[32][24][2] = 15317 b[32][24][1] = 15318 b[32][24][0] = 15319 c b[32][25][2] = 15320 b[32][25][1] = 15321 b[32][25][0] = 15322 c b[32][26][2] = 15323 b[32][26][1] = 15324 b[32][26][0] = 15325 c b[32][27][2] = 15326 b[32][27][1] = 15327 b[32][27][0] = 15328 c b[32][28][2] = 15329 b[32][28][1] = 15330 b[32][28][0] = 15331 c b[32][29][2] = 15332 b[32][29][1] = 15333 b[32][29][0] = 15334 c b[32][30][2] = 15335 b[32][30][1] = 15336 b[32][30][0] = 15337 c b[32][31][2] = 15338 b[32][31][1] = 15339 b[32][31][0] = 15340 c b[32][32][2] = 15341 b[32][32][1] = 15342 b[32][32][0] = 15343 c b[32][33][2] = 15344 b[32][33][1] = 15345 b[32][33][0] = 15346 c b[32][34][2] = 15347 b[32][34][1] = 15348 b[32][34][0] = 15349 c b[32][35][2] = 15350 b[32][35][1] = 15351 b[32][35][0] = 15352 c b[32][36][2] = 15353 b[32][36][1] = 15354 b[32][36][0] = 15355 c b[32][37][2] = 15356 b[32][37][1] = 15357 b[32][37][0] = 15358 c b[33][1][2] = 15359 b[33][1][1] = 15360 b[33][1][0] = 15361 c b[33][2][2] = 15362 b[33][2][1] = 15363 b[33][2][0] = 15364 c b[33][3][2] = 15365 b[33][3][1] = 15366 b[33][3][0] = 15367 c b[33][4][2] = 15368 b[33][4][1] = 15369 b[33][4][0] = 15370 c b[33][5][2] = 15371 b[33][5][1] = 15372 b[33][5][0] = 15373 c b[33][6][2] = 15374 b[33][6][1] = 15375 b[33][6][0] = 15376 c b[33][7][2] = 15377 b[33][7][1] = 15378 b[33][7][0] = 15379 c b[33][8][2] = 15380 b[33][8][1] = 15381 b[33][8][0] = 15382 c b[33][9][2] = 15383 b[33][9][1] = 15384 b[33][9][0] = 15385 c b[33][10][2] = 15386 b[33][10][1] = 15387 b[33][10][0] = 15388 c b[33][11][2] = 15389 b[33][11][1] = 15390 b[33][11][0] = 15391 c b[33][12][2] = 15392 b[33][12][1] = 15393 b[33][12][0] = 15394 c b[33][13][2] = 15395 b[33][13][1] = 15396 b[33][13][0] = 15397 c b[33][14][2] = 15398 b[33][14][1] = 15399 b[33][14][0] = 15400 c b[33][15][2] = 15401 b[33][15][1] = 15402 b[33][15][0] = 15403 c b[33][16][2] = 15404 b[33][16][1] = 15405 b[33][16][0] = 15406 c b[33][17][2] = 15407 b[33][17][1] = 15408 b[33][17][0] = 15409 c b[33][18][2] = 15410 b[33][18][1] = 15411 b[33][18][0] = 15412 c b[33][19][2] = 15413 b[33][19][1] = 15414 b[33][19][0] = 15415 c b[33][20][2] = 15416 b[33][20][1] = 15417 b[33][20][0] = 15418 c b[33][21][2] = 15419 b[33][21][1] = 15420 b[33][21][0] = 15421 c b[33][22][2] = 15422 b[33][22][1] = 15423 b[33][22][0] = 15424 c b[33][23][2] = 15425 b[33][23][1] = 15426 b[33][23][0] = 15427 c b[33][24][2] = 15428 b[33][24][1] = 15429 b[33][24][0] = 15430 c b[33][25][2] = 15431 b[33][25][1] = 15432 b[33][25][0] = 15433 c b[33][26][2] = 15434 b[33][26][1] = 15435 b[33][26][0] = 15436 c b[33][27][2] = 15437 b[33][27][1] = 15438 b[33][27][0] = 15439 c b[33][28][2] = 15440 b[33][28][1] = 15441 b[33][28][0] = 15442 c b[33][29][2] = 15443 b[33][29][1] = 15444 b[33][29][0] = 15445 c b[33][30][2] = 15446 b[33][30][1] = 15447 b[33][30][0] = 15448 c b[33][31][2] = 15449 b[33][31][1] = 15450 b[33][31][0] = 15451 c b[33][32][2] = 15452 b[33][32][1] = 15453 b[33][32][0] = 15454 c b[33][33][2] = 15455 b[33][33][1] = 15456 b[33][33][0] = 15457 c b[33][34][2] = 15458 b[33][34][1] = 15459 b[33][34][0] = 15460 c b[33][35][2] = 15461 b[33][35][1] = 15462 b[33][35][0] = 15463 c b[33][36][2] = 15464 b[33][36][1] = 15465 b[33][36][0] = 15466 c b[34][1][2] = 15467 b[34][1][1] = 15468 b[34][1][0] = 15469 c b[34][2][2] = 15470 b[34][2][1] = 15471 b[34][2][0] = 15472 c b[34][3][2] = 15473 b[34][3][1] = 15474 b[34][3][0] = 15475 c b[34][4][2] = 15476 b[34][4][1] = 15477 b[34][4][0] = 15478 c b[34][5][2] = 15479 b[34][5][1] = 15480 b[34][5][0] = 15481 c b[34][6][2] = 15482 b[34][6][1] = 15483 b[34][6][0] = 15484 c b[34][7][2] = 15485 b[34][7][1] = 15486 b[34][7][0] = 15487 c b[34][8][2] = 15488 b[34][8][1] = 15489 b[34][8][0] = 15490 c b[34][9][2] = 15491 b[34][9][1] = 15492 b[34][9][0] = 15493 c b[34][10][2] = 15494 b[34][10][1] = 15495 b[34][10][0] = 15496 c b[34][11][2] = 15497 b[34][11][1] = 15498 b[34][11][0] = 15499 c b[34][12][2] = 15500 b[34][12][1] = 15501 b[34][12][0] = 15502 c b[34][13][2] = 15503 b[34][13][1] = 15504 b[34][13][0] = 15505 c b[34][14][2] = 15506 b[34][14][1] = 15507 b[34][14][0] = 15508 c b[34][15][2] = 15509 b[34][15][1] = 15510 b[34][15][0] = 15511 c b[34][16][2] = 15512 b[34][16][1] = 15513 b[34][16][0] = 15514 c b[34][17][2] = 15515 b[34][17][1] = 15516 b[34][17][0] = 15517 c b[34][18][2] = 15518 b[34][18][1] = 15519 b[34][18][0] = 15520 c b[34][19][2] = 15521 b[34][19][1] = 15522 b[34][19][0] = 15523 c b[34][20][2] = 15524 b[34][20][1] = 15525 b[34][20][0] = 15526 c b[34][21][2] = 15527 b[34][21][1] = 15528 b[34][21][0] = 15529 c b[34][22][2] = 15530 b[34][22][1] = 15531 b[34][22][0] = 15532 c b[34][23][2] = 15533 b[34][23][1] = 15534 b[34][23][0] = 15535 c b[34][24][2] = 15536 b[34][24][1] = 15537 b[34][24][0] = 15538 c b[34][25][2] = 15539 b[34][25][1] = 15540 b[34][25][0] = 15541 c b[34][26][2] = 15542 b[34][26][1] = 15543 b[34][26][0] = 15544 c b[34][27][2] = 15545 b[34][27][1] = 15546 b[34][27][0] = 15547 c b[34][28][2] = 15548 b[34][28][1] = 15549 b[34][28][0] = 15550 c b[34][29][2] = 15551 b[34][29][1] = 15552 b[34][29][0] = 15553 c b[34][30][2] = 15554 b[34][30][1] = 15555 b[34][30][0] = 15556 c b[34][31][2] = 15557 b[34][31][1] = 15558 b[34][31][0] = 15559 c b[34][32][2] = 15560 b[34][32][1] = 15561 b[34][32][0] = 15562 c b[34][33][2] = 15563 b[34][33][1] = 15564 b[34][33][0] = 15565 c b[34][34][2] = 15566 b[34][34][1] = 15567 b[34][34][0] = 15568 c b[34][35][2] = 15569 b[34][35][1] = 15570 b[34][35][0] = 15571 c b[35][1][2] = 15572 b[35][1][1] = 15573 b[35][1][0] = 15574 c b[35][2][2] = 15575 b[35][2][1] = 15576 b[35][2][0] = 15577 c b[35][3][2] = 15578 b[35][3][1] = 15579 b[35][3][0] = 15580 c b[35][4][2] = 15581 b[35][4][1] = 15582 b[35][4][0] = 15583 c b[35][5][2] = 15584 b[35][5][1] = 15585 b[35][5][0] = 15586 c b[35][6][2] = 15587 b[35][6][1] = 15588 b[35][6][0] = 15589 c b[35][7][2] = 15590 b[35][7][1] = 15591 b[35][7][0] = 15592 c b[35][8][2] = 15593 b[35][8][1] = 15594 b[35][8][0] = 15595 c b[35][9][2] = 15596 b[35][9][1] = 15597 b[35][9][0] = 15598 c b[35][10][2] = 15599 b[35][10][1] = 15600 b[35][10][0] = 15601 c b[35][11][2] = 15602 b[35][11][1] = 15603 b[35][11][0] = 15604 c b[35][12][2] = 15605 b[35][12][1] = 15606 b[35][12][0] = 15607 c b[35][13][2] = 15608 b[35][13][1] = 15609 b[35][13][0] = 15610 c b[35][14][2] = 15611 b[35][14][1] = 15612 b[35][14][0] = 15613 c b[35][15][2] = 15614 b[35][15][1] = 15615 b[35][15][0] = 15616 c b[35][16][2] = 15617 b[35][16][1] = 15618 b[35][16][0] = 15619 c b[35][17][2] = 15620 b[35][17][1] = 15621 b[35][17][0] = 15622 c b[35][18][2] = 15623 b[35][18][1] = 15624 b[35][18][0] = 15625 c b[35][19][2] = 15626 b[35][19][1] = 15627 b[35][19][0] = 15628 c b[35][20][2] = 15629 b[35][20][1] = 15630 b[35][20][0] = 15631 c b[35][21][2] = 15632 b[35][21][1] = 15633 b[35][21][0] = 15634 c b[35][22][2] = 15635 b[35][22][1] = 15636 b[35][22][0] = 15637 c b[35][23][2] = 15638 b[35][23][1] = 15639 b[35][23][0] = 15640 c b[35][24][2] = 15641 b[35][24][1] = 15642 b[35][24][0] = 15643 c b[35][25][2] = 15644 b[35][25][1] = 15645 b[35][25][0] = 15646 c b[35][26][2] = 15647 b[35][26][1] = 15648 b[35][26][0] = 15649 c b[35][27][2] = 15650 b[35][27][1] = 15651 b[35][27][0] = 15652 c b[35][28][2] = 15653 b[35][28][1] = 15654 b[35][28][0] = 15655 c b[35][29][2] = 15656 b[35][29][1] = 15657 b[35][29][0] = 15658 c b[35][30][2] = 15659 b[35][30][1] = 15660 b[35][30][0] = 15661 c b[35][31][2] = 15662 b[35][31][1] = 15663 b[35][31][0] = 15664 c b[35][32][2] = 15665 b[35][32][1] = 15666 b[35][32][0] = 15667 c b[35][33][2] = 15668 b[35][33][1] = 15669 b[35][33][0] = 15670 c b[35][34][2] = 15671 b[35][34][1] = 15672 b[35][34][0] = 15673 c b[36][1][2] = 15674 b[36][1][1] = 15675 b[36][1][0] = 15676 c b[36][2][2] = 15677 b[36][2][1] = 15678 b[36][2][0] = 15679 c b[36][3][2] = 15680 b[36][3][1] = 15681 b[36][3][0] = 15682 c b[36][4][2] = 15683 b[36][4][1] = 15684 b[36][4][0] = 15685 c b[36][5][2] = 15686 b[36][5][1] = 15687 b[36][5][0] = 15688 c b[36][6][2] = 15689 b[36][6][1] = 15690 b[36][6][0] = 15691 c b[36][7][2] = 15692 b[36][7][1] = 15693 b[36][7][0] = 15694 c b[36][8][2] = 15695 b[36][8][1] = 15696 b[36][8][0] = 15697 c b[36][9][2] = 15698 b[36][9][1] = 15699 b[36][9][0] = 15700 c b[36][10][2] = 15701 b[36][10][1] = 15702 b[36][10][0] = 15703 c b[36][11][2] = 15704 b[36][11][1] = 15705 b[36][11][0] = 15706 c b[36][12][2] = 15707 b[36][12][1] = 15708 b[36][12][0] = 15709 c b[36][13][2] = 15710 b[36][13][1] = 15711 b[36][13][0] = 15712 c b[36][14][2] = 15713 b[36][14][1] = 15714 b[36][14][0] = 15715 c b[36][15][2] = 15716 b[36][15][1] = 15717 b[36][15][0] = 15718 c b[36][16][2] = 15719 b[36][16][1] = 15720 b[36][16][0] = 15721 c b[36][17][2] = 15722 b[36][17][1] = 15723 b[36][17][0] = 15724 c b[36][18][2] = 15725 b[36][18][1] = 15726 b[36][18][0] = 15727 c b[36][19][2] = 15728 b[36][19][1] = 15729 b[36][19][0] = 15730 c b[36][20][2] = 15731 b[36][20][1] = 15732 b[36][20][0] = 15733 c b[36][21][2] = 15734 b[36][21][1] = 15735 b[36][21][0] = 15736 c b[36][22][2] = 15737 b[36][22][1] = 15738 b[36][22][0] = 15739 c b[36][23][2] = 15740 b[36][23][1] = 15741 b[36][23][0] = 15742 c b[36][24][2] = 15743 b[36][24][1] = 15744 b[36][24][0] = 15745 c b[36][25][2] = 15746 b[36][25][1] = 15747 b[36][25][0] = 15748 c b[36][26][2] = 15749 b[36][26][1] = 15750 b[36][26][0] = 15751 c b[36][27][2] = 15752 b[36][27][1] = 15753 b[36][27][0] = 15754 c b[36][28][2] = 15755 b[36][28][1] = 15756 b[36][28][0] = 15757 c b[36][29][2] = 15758 b[36][29][1] = 15759 b[36][29][0] = 15760 c b[36][30][2] = 15761 b[36][30][1] = 15762 b[36][30][0] = 15763 c b[36][31][2] = 15764 b[36][31][1] = 15765 b[36][31][0] = 15766 c b[36][32][2] = 15767 b[36][32][1] = 15768 b[36][32][0] = 15769 c b[36][33][2] = 15770 b[36][33][1] = 15771 b[36][33][0] = 15772 c b[37][1][2] = 15773 b[37][1][1] = 15774 b[37][1][0] = 15775 c b[37][2][2] = 15776 b[37][2][1] = 15777 b[37][2][0] = 15778 c b[37][3][2] = 15779 b[37][3][1] = 15780 b[37][3][0] = 15781 c b[37][4][2] = 15782 b[37][4][1] = 15783 b[37][4][0] = 15784 c b[37][5][2] = 15785 b[37][5][1] = 15786 b[37][5][0] = 15787 c b[37][6][2] = 15788 b[37][6][1] = 15789 b[37][6][0] = 15790 c b[37][7][2] = 15791 b[37][7][1] = 15792 b[37][7][0] = 15793 c b[37][8][2] = 15794 b[37][8][1] = 15795 b[37][8][0] = 15796 c b[37][9][2] = 15797 b[37][9][1] = 15798 b[37][9][0] = 15799 c b[37][10][2] = 15800 b[37][10][1] = 15801 b[37][10][0] = 15802 c b[37][11][2] = 15803 b[37][11][1] = 15804 b[37][11][0] = 15805 c b[37][12][2] = 15806 b[37][12][1] = 15807 b[37][12][0] = 15808 c b[37][13][2] = 15809 b[37][13][1] = 15810 b[37][13][0] = 15811 c b[37][14][2] = 15812 b[37][14][1] = 15813 b[37][14][0] = 15814 c b[37][15][2] = 15815 b[37][15][1] = 15816 b[37][15][0] = 15817 c b[37][16][2] = 15818 b[37][16][1] = 15819 b[37][16][0] = 15820 c b[37][17][2] = 15821 b[37][17][1] = 15822 b[37][17][0] = 15823 c b[37][18][2] = 15824 b[37][18][1] = 15825 b[37][18][0] = 15826 c b[37][19][2] = 15827 b[37][19][1] = 15828 b[37][19][0] = 15829 c b[37][20][2] = 15830 b[37][20][1] = 15831 b[37][20][0] = 15832 c b[37][21][2] = 15833 b[37][21][1] = 15834 b[37][21][0] = 15835 c b[37][22][2] = 15836 b[37][22][1] = 15837 b[37][22][0] = 15838 c b[37][23][2] = 15839 b[37][23][1] = 15840 b[37][23][0] = 15841 c b[37][24][2] = 15842 b[37][24][1] = 15843 b[37][24][0] = 15844 c b[37][25][2] = 15845 b[37][25][1] = 15846 b[37][25][0] = 15847 c b[37][26][2] = 15848 b[37][26][1] = 15849 b[37][26][0] = 15850 c b[37][27][2] = 15851 b[37][27][1] = 15852 b[37][27][0] = 15853 c b[37][28][2] = 15854 b[37][28][1] = 15855 b[37][28][0] = 15856 c b[37][29][2] = 15857 b[37][29][1] = 15858 b[37][29][0] = 15859 c b[37][30][2] = 15860 b[37][30][1] = 15861 b[37][30][0] = 15862 c b[37][31][2] = 15863 b[37][31][1] = 15864 b[37][31][0] = 15865 c b[37][32][2] = 15866 b[37][32][1] = 15867 b[37][32][0] = 15868 c b[38][1][2] = 15869 b[38][1][1] = 15870 b[38][1][0] = 15871 c b[38][2][2] = 15872 b[38][2][1] = 15873 b[38][2][0] = 15874 c b[38][3][2] = 15875 b[38][3][1] = 15876 b[38][3][0] = 15877 c b[38][4][2] = 15878 b[38][4][1] = 15879 b[38][4][0] = 15880 c b[38][5][2] = 15881 b[38][5][1] = 15882 b[38][5][0] = 15883 c b[38][6][2] = 15884 b[38][6][1] = 15885 b[38][6][0] = 15886 c b[38][7][2] = 15887 b[38][7][1] = 15888 b[38][7][0] = 15889 c b[38][8][2] = 15890 b[38][8][1] = 15891 b[38][8][0] = 15892 c b[38][9][2] = 15893 b[38][9][1] = 15894 b[38][9][0] = 15895 c b[38][10][2] = 15896 b[38][10][1] = 15897 b[38][10][0] = 15898 c b[38][11][2] = 15899 b[38][11][1] = 15900 b[38][11][0] = 15901 c b[38][12][2] = 15902 b[38][12][1] = 15903 b[38][12][0] = 15904 c b[38][13][2] = 15905 b[38][13][1] = 15906 b[38][13][0] = 15907 c b[38][14][2] = 15908 b[38][14][1] = 15909 b[38][14][0] = 15910 c b[38][15][2] = 15911 b[38][15][1] = 15912 b[38][15][0] = 15913 c b[38][16][2] = 15914 b[38][16][1] = 15915 b[38][16][0] = 15916 c b[38][17][2] = 15917 b[38][17][1] = 15918 b[38][17][0] = 15919 c b[38][18][2] = 15920 b[38][18][1] = 15921 b[38][18][0] = 15922 c b[38][19][2] = 15923 b[38][19][1] = 15924 b[38][19][0] = 15925 c b[38][20][2] = 15926 b[38][20][1] = 15927 b[38][20][0] = 15928 c b[38][21][2] = 15929 b[38][21][1] = 15930 b[38][21][0] = 15931 c b[38][22][2] = 15932 b[38][22][1] = 15933 b[38][22][0] = 15934 c b[38][23][2] = 15935 b[38][23][1] = 15936 b[38][23][0] = 15937 c b[38][24][2] = 15938 b[38][24][1] = 15939 b[38][24][0] = 15940 c b[38][25][2] = 15941 b[38][25][1] = 15942 b[38][25][0] = 15943 c b[38][26][2] = 15944 b[38][26][1] = 15945 b[38][26][0] = 15946 c b[38][27][2] = 15947 b[38][27][1] = 15948 b[38][27][0] = 15949 c b[38][28][2] = 15950 b[38][28][1] = 15951 b[38][28][0] = 15952 c b[38][29][2] = 15953 b[38][29][1] = 15954 b[38][29][0] = 15955 c b[38][30][2] = 15956 b[38][30][1] = 15957 b[38][30][0] = 15958 c b[38][31][2] = 15959 b[38][31][1] = 15960 b[38][31][0] = 15961 c b[39][1][2] = 15962 b[39][1][1] = 15963 b[39][1][0] = 15964 c b[39][2][2] = 15965 b[39][2][1] = 15966 b[39][2][0] = 15967 c b[39][3][2] = 15968 b[39][3][1] = 15969 b[39][3][0] = 15970 c b[39][4][2] = 15971 b[39][4][1] = 15972 b[39][4][0] = 15973 c b[39][5][2] = 15974 b[39][5][1] = 15975 b[39][5][0] = 15976 c b[39][6][2] = 15977 b[39][6][1] = 15978 b[39][6][0] = 15979 c b[39][7][2] = 15980 b[39][7][1] = 15981 b[39][7][0] = 15982 c b[39][8][2] = 15983 b[39][8][1] = 15984 b[39][8][0] = 15985 c b[39][9][2] = 15986 b[39][9][1] = 15987 b[39][9][0] = 15988 c b[39][10][2] = 15989 b[39][10][1] = 15990 b[39][10][0] = 15991 c b[39][11][2] = 15992 b[39][11][1] = 15993 b[39][11][0] = 15994 c b[39][12][2] = 15995 b[39][12][1] = 15996 b[39][12][0] = 15997 c b[39][13][2] = 15998 b[39][13][1] = 15999 b[39][13][0] = 16000 c b[39][14][2] = 16001 b[39][14][1] = 16002 b[39][14][0] = 16003 c b[39][15][2] = 16004 b[39][15][1] = 16005 b[39][15][0] = 16006 c b[39][16][2] = 16007 b[39][16][1] = 16008 b[39][16][0] = 16009 c b[39][17][2] = 16010 b[39][17][1] = 16011 b[39][17][0] = 16012 c b[39][18][2] = 16013 b[39][18][1] = 16014 b[39][18][0] = 16015 c b[39][19][2] = 16016 b[39][19][1] = 16017 b[39][19][0] = 16018 c b[39][20][2] = 16019 b[39][20][1] = 16020 b[39][20][0] = 16021 c b[39][21][2] = 16022 b[39][21][1] = 16023 b[39][21][0] = 16024 c b[39][22][2] = 16025 b[39][22][1] = 16026 b[39][22][0] = 16027 c b[39][23][2] = 16028 b[39][23][1] = 16029 b[39][23][0] = 16030 c b[39][24][2] = 16031 b[39][24][1] = 16032 b[39][24][0] = 16033 c b[39][25][2] = 16034 b[39][25][1] = 16035 b[39][25][0] = 16036 c b[39][26][2] = 16037 b[39][26][1] = 16038 b[39][26][0] = 16039 c b[39][27][2] = 16040 b[39][27][1] = 16041 b[39][27][0] = 16042 c b[39][28][2] = 16043 b[39][28][1] = 16044 b[39][28][0] = 16045 c b[39][29][2] = 16046 b[39][29][1] = 16047 b[39][29][0] = 16048 c b[39][30][2] = 16049 b[39][30][1] = 16050 b[39][30][0] = 16051 c b[40][1][2] = 16052 b[40][1][1] = 16053 b[40][1][0] = 16054 c b[40][2][2] = 16055 b[40][2][1] = 16056 b[40][2][0] = 16057 c b[40][3][2] = 16058 b[40][3][1] = 16059 b[40][3][0] = 16060 c b[40][4][2] = 16061 b[40][4][1] = 16062 b[40][4][0] = 16063 c b[40][5][2] = 16064 b[40][5][1] = 16065 b[40][5][0] = 16066 c b[40][6][2] = 16067 b[40][6][1] = 16068 b[40][6][0] = 16069 c b[40][7][2] = 16070 b[40][7][1] = 16071 b[40][7][0] = 16072 c b[40][8][2] = 16073 b[40][8][1] = 16074 b[40][8][0] = 16075 c b[40][9][2] = 16076 b[40][9][1] = 16077 b[40][9][0] = 16078 c b[40][10][2] = 16079 b[40][10][1] = 16080 b[40][10][0] = 16081 c b[40][11][2] = 16082 b[40][11][1] = 16083 b[40][11][0] = 16084 c b[40][12][2] = 16085 b[40][12][1] = 16086 b[40][12][0] = 16087 c b[40][13][2] = 16088 b[40][13][1] = 16089 b[40][13][0] = 16090 c b[40][14][2] = 16091 b[40][14][1] = 16092 b[40][14][0] = 16093 c b[40][15][2] = 16094 b[40][15][1] = 16095 b[40][15][0] = 16096 c b[40][16][2] = 16097 b[40][16][1] = 16098 b[40][16][0] = 16099 c b[40][17][2] = 16100 b[40][17][1] = 16101 b[40][17][0] = 16102 c b[40][18][2] = 16103 b[40][18][1] = 16104 b[40][18][0] = 16105 c b[40][19][2] = 16106 b[40][19][1] = 16107 b[40][19][0] = 16108 c b[40][20][2] = 16109 b[40][20][1] = 16110 b[40][20][0] = 16111 c b[40][21][2] = 16112 b[40][21][1] = 16113 b[40][21][0] = 16114 c b[40][22][2] = 16115 b[40][22][1] = 16116 b[40][22][0] = 16117 c b[40][23][2] = 16118 b[40][23][1] = 16119 b[40][23][0] = 16120 c b[40][24][2] = 16121 b[40][24][1] = 16122 b[40][24][0] = 16123 c b[40][25][2] = 16124 b[40][25][1] = 16125 b[40][25][0] = 16126 c b[40][26][2] = 16127 b[40][26][1] = 16128 b[40][26][0] = 16129 c b[40][27][2] = 16130 b[40][27][1] = 16131 b[40][27][0] = 16132 c b[40][28][2] = 16133 b[40][28][1] = 16134 b[40][28][0] = 16135 c b[40][29][2] = 16136 b[40][29][1] = 16137 b[40][29][0] = 16138 c b[40][30][2] = 16139 b[40][30][1] = 16140 b[40][30][0] = 16141 c b[41][1][2] = 16142 b[41][1][1] = 16143 b[41][1][0] = 16144 c b[41][2][2] = 16145 b[41][2][1] = 16146 b[41][2][0] = 16147 c b[41][3][2] = 16148 b[41][3][1] = 16149 b[41][3][0] = 16150 c b[41][4][2] = 16151 b[41][4][1] = 16152 b[41][4][0] = 16153 c b[41][5][2] = 16154 b[41][5][1] = 16155 b[41][5][0] = 16156 c b[41][6][2] = 16157 b[41][6][1] = 16158 b[41][6][0] = 16159 c b[41][7][2] = 16160 b[41][7][1] = 16161 b[41][7][0] = 16162 c b[41][8][2] = 16163 b[41][8][1] = 16164 b[41][8][0] = 16165 c b[41][9][2] = 16166 b[41][9][1] = 16167 b[41][9][0] = 16168 c b[41][10][2] = 16169 b[41][10][1] = 16170 b[41][10][0] = 16171 c b[41][11][2] = 16172 b[41][11][1] = 16173 b[41][11][0] = 16174 c b[41][12][2] = 16175 b[41][12][1] = 16176 b[41][12][0] = 16177 c b[41][13][2] = 16178 b[41][13][1] = 16179 b[41][13][0] = 16180 c b[41][14][2] = 16181 b[41][14][1] = 16182 b[41][14][0] = 16183 c b[41][15][2] = 16184 b[41][15][1] = 16185 b[41][15][0] = 16186 c b[41][16][2] = 16187 b[41][16][1] = 16188 b[41][16][0] = 16189 c b[41][17][2] = 16190 b[41][17][1] = 16191 b[41][17][0] = 16192 c b[41][18][2] = 16193 b[41][18][1] = 16194 b[41][18][0] = 16195 c b[41][19][2] = 16196 b[41][19][1] = 16197 b[41][19][0] = 16198 c b[41][20][2] = 16199 b[41][20][1] = 16200 b[41][20][0] = 16201 c b[41][21][2] = 16202 b[41][21][1] = 16203 b[41][21][0] = 16204 c b[41][22][2] = 16205 b[41][22][1] = 16206 b[41][22][0] = 16207 c b[41][23][2] = 16208 b[41][23][1] = 16209 b[41][23][0] = 16210 c b[41][24][2] = 16211 b[41][24][1] = 16212 b[41][24][0] = 16213 c b[41][25][2] = 16214 b[41][25][1] = 16215 b[41][25][0] = 16216 c b[41][26][2] = 16217 b[41][26][1] = 16218 b[41][26][0] = 16219 c b[41][27][2] = 16220 b[41][27][1] = 16221 b[41][27][0] = 16222 c b[41][28][2] = 16223 b[41][28][1] = 16224 b[41][28][0] = 16225 c b[41][29][2] = 16226 b[41][29][1] = 16227 b[41][29][0] = 16228 c b[42][1][2] = 16229 b[42][1][1] = 16230 b[42][1][0] = 16231 c b[42][2][2] = 16232 b[42][2][1] = 16233 b[42][2][0] = 16234 c b[42][3][2] = 16235 b[42][3][1] = 16236 b[42][3][0] = 16237 c b[42][4][2] = 16238 b[42][4][1] = 16239 b[42][4][0] = 16240 c b[42][5][2] = 16241 b[42][5][1] = 16242 b[42][5][0] = 16243 c b[42][6][2] = 16244 b[42][6][1] = 16245 b[42][6][0] = 16246 c b[42][7][2] = 16247 b[42][7][1] = 16248 b[42][7][0] = 16249 c b[42][8][2] = 16250 b[42][8][1] = 16251 b[42][8][0] = 16252 c b[42][9][2] = 16253 b[42][9][1] = 16254 b[42][9][0] = 16255 c b[42][10][2] = 16256 b[42][10][1] = 16257 b[42][10][0] = 16258 c b[42][11][2] = 16259 b[42][11][1] = 16260 b[42][11][0] = 16261 c b[42][12][2] = 16262 b[42][12][1] = 16263 b[42][12][0] = 16264 c b[42][13][2] = 16265 b[42][13][1] = 16266 b[42][13][0] = 16267 c b[42][14][2] = 16268 b[42][14][1] = 16269 b[42][14][0] = 16270 c b[42][15][2] = 16271 b[42][15][1] = 16272 b[42][15][0] = 16273 c b[42][16][2] = 16274 b[42][16][1] = 16275 b[42][16][0] = 16276 c b[42][17][2] = 16277 b[42][17][1] = 16278 b[42][17][0] = 16279 c b[42][18][2] = 16280 b[42][18][1] = 16281 b[42][18][0] = 16282 c b[42][19][2] = 16283 b[42][19][1] = 16284 b[42][19][0] = 16285 c b[42][20][2] = 16286 b[42][20][1] = 16287 b[42][20][0] = 16288 c b[42][21][2] = 16289 b[42][21][1] = 16290 b[42][21][0] = 16291 c b[42][22][2] = 16292 b[42][22][1] = 16293 b[42][22][0] = 16294 c b[42][23][2] = 16295 b[42][23][1] = 16296 b[42][23][0] = 16297 c b[42][24][2] = 16298 b[42][24][1] = 16299 b[42][24][0] = 16300 c b[42][25][2] = 16301 b[42][25][1] = 16302 b[42][25][0] = 16303 c b[42][26][2] = 16304 b[42][26][1] = 16305 b[42][26][0] = 16306 c b[42][27][2] = 16307 b[42][27][1] = 16308 b[42][27][0] = 16309 c b[42][28][2] = 16310 b[42][28][1] = 16311 b[42][28][0] = 16312 c b[43][1][2] = 16313 b[43][1][1] = 16314 b[43][1][0] = 16315 c b[43][2][2] = 16316 b[43][2][1] = 16317 b[43][2][0] = 16318 c b[43][3][2] = 16319 b[43][3][1] = 16320 b[43][3][0] = 16321 c b[43][4][2] = 16322 b[43][4][1] = 16323 b[43][4][0] = 16324 c b[43][5][2] = 16325 b[43][5][1] = 16326 b[43][5][0] = 16327 c b[43][6][2] = 16328 b[43][6][1] = 16329 b[43][6][0] = 16330 c b[43][7][2] = 16331 b[43][7][1] = 16332 b[43][7][0] = 16333 c b[43][8][2] = 16334 b[43][8][1] = 16335 b[43][8][0] = 16336 c b[43][9][2] = 16337 b[43][9][1] = 16338 b[43][9][0] = 16339 c b[43][10][2] = 16340 b[43][10][1] = 16341 b[43][10][0] = 16342 c b[43][11][2] = 16343 b[43][11][1] = 16344 b[43][11][0] = 16345 c b[43][12][2] = 16346 b[43][12][1] = 16347 b[43][12][0] = 16348 c b[43][13][2] = 16349 b[43][13][1] = 16350 b[43][13][0] = 16351 c b[43][14][2] = 16352 b[43][14][1] = 16353 b[43][14][0] = 16354 c b[43][15][2] = 16355 b[43][15][1] = 16356 b[43][15][0] = 16357 c b[43][16][2] = 16358 b[43][16][1] = 16359 b[43][16][0] = 16360 c b[43][17][2] = 16361 b[43][17][1] = 16362 b[43][17][0] = 16363 c b[43][18][2] = 16364 b[43][18][1] = 16365 b[43][18][0] = 16366 c b[43][19][2] = 16367 b[43][19][1] = 16368 b[43][19][0] = 16369 c b[43][20][2] = 16370 b[43][20][1] = 16371 b[43][20][0] = 16372 c b[43][21][2] = 16373 b[43][21][1] = 16374 b[43][21][0] = 16375 c b[43][22][2] = 16376 b[43][22][1] = 16377 b[43][22][0] = 16378 c b[43][23][2] = 16379 b[43][23][1] = 16380 b[43][23][0] = 16381 c b[43][24][2] = 16382 b[43][24][1] = 16383 b[43][24][0] = 16384 c b[43][25][2] = 16385 b[43][25][1] = 16386 b[43][25][0] = 16387 c b[43][26][2] = 16388 b[43][26][1] = 16389 b[43][26][0] = 16390 c b[43][27][2] = 16391 b[43][27][1] = 16392 b[43][27][0] = 16393 c b[43][28][2] = 16394 b[43][28][1] = 16395 b[43][28][0] = 16396 c b[44][1][2] = 16397 b[44][1][1] = 16398 b[44][1][0] = 16399 c b[44][2][2] = 16400 b[44][2][1] = 16401 b[44][2][0] = 16402 c b[44][3][2] = 16403 b[44][3][1] = 16404 b[44][3][0] = 16405 c b[44][4][2] = 16406 b[44][4][1] = 16407 b[44][4][0] = 16408 c b[44][5][2] = 16409 b[44][5][1] = 16410 b[44][5][0] = 16411 c b[44][6][2] = 16412 b[44][6][1] = 16413 b[44][6][0] = 16414 c b[44][7][2] = 16415 b[44][7][1] = 16416 b[44][7][0] = 16417 c b[44][8][2] = 16418 b[44][8][1] = 16419 b[44][8][0] = 16420 c b[44][9][2] = 16421 b[44][9][1] = 16422 b[44][9][0] = 16423 c b[44][10][2] = 16424 b[44][10][1] = 16425 b[44][10][0] = 16426 c b[44][11][2] = 16427 b[44][11][1] = 16428 b[44][11][0] = 16429 c b[44][12][2] = 16430 b[44][12][1] = 16431 b[44][12][0] = 16432 c b[44][13][2] = 16433 b[44][13][1] = 16434 b[44][13][0] = 16435 c b[44][14][2] = 16436 b[44][14][1] = 16437 b[44][14][0] = 16438 c b[44][15][2] = 16439 b[44][15][1] = 16440 b[44][15][0] = 16441 c b[44][16][2] = 16442 b[44][16][1] = 16443 b[44][16][0] = 16444 c b[44][17][2] = 16445 b[44][17][1] = 16446 b[44][17][0] = 16447 c b[44][18][2] = 16448 b[44][18][1] = 16449 b[44][18][0] = 16450 c b[44][19][2] = 16451 b[44][19][1] = 16452 b[44][19][0] = 16453 c b[44][20][2] = 16454 b[44][20][1] = 16455 b[44][20][0] = 16456 c b[44][21][2] = 16457 b[44][21][1] = 16458 b[44][21][0] = 16459 c b[44][22][2] = 16460 b[44][22][1] = 16461 b[44][22][0] = 16462 c b[44][23][2] = 16463 b[44][23][1] = 16464 b[44][23][0] = 16465 c b[44][24][2] = 16466 b[44][24][1] = 16467 b[44][24][0] = 16468 c b[44][25][2] = 16469 b[44][25][1] = 16470 b[44][25][0] = 16471 c b[44][26][2] = 16472 b[44][26][1] = 16473 b[44][26][0] = 16474 c b[44][27][2] = 16475 b[44][27][1] = 16476 b[44][27][0] = 16477 c b[45][1][2] = 16478 b[45][1][1] = 16479 b[45][1][0] = 16480 c b[45][2][2] = 16481 b[45][2][1] = 16482 b[45][2][0] = 16483 c b[45][3][2] = 16484 b[45][3][1] = 16485 b[45][3][0] = 16486 c b[45][4][2] = 16487 b[45][4][1] = 16488 b[45][4][0] = 16489 c b[45][5][2] = 16490 b[45][5][1] = 16491 b[45][5][0] = 16492 c b[45][6][2] = 16493 b[45][6][1] = 16494 b[45][6][0] = 16495 c b[45][7][2] = 16496 b[45][7][1] = 16497 b[45][7][0] = 16498 c b[45][8][2] = 16499 b[45][8][1] = 16500 b[45][8][0] = 16501 c b[45][9][2] = 16502 b[45][9][1] = 16503 b[45][9][0] = 16504 c b[45][10][2] = 16505 b[45][10][1] = 16506 b[45][10][0] = 16507 c b[45][11][2] = 16508 b[45][11][1] = 16509 b[45][11][0] = 16510 c b[45][12][2] = 16511 b[45][12][1] = 16512 b[45][12][0] = 16513 c b[45][13][2] = 16514 b[45][13][1] = 16515 b[45][13][0] = 16516 c b[45][14][2] = 16517 b[45][14][1] = 16518 b[45][14][0] = 16519 c b[45][15][2] = 16520 b[45][15][1] = 16521 b[45][15][0] = 16522 c b[45][16][2] = 16523 b[45][16][1] = 16524 b[45][16][0] = 16525 c b[45][17][2] = 16526 b[45][17][1] = 16527 b[45][17][0] = 16528 c b[45][18][2] = 16529 b[45][18][1] = 16530 b[45][18][0] = 16531 c b[45][19][2] = 16532 b[45][19][1] = 16533 b[45][19][0] = 16534 c b[45][20][2] = 16535 b[45][20][1] = 16536 b[45][20][0] = 16537 c b[45][21][2] = 16538 b[45][21][1] = 16539 b[45][21][0] = 16540 c b[45][22][2] = 16541 b[45][22][1] = 16542 b[45][22][0] = 16543 c b[45][23][2] = 16544 b[45][23][1] = 16545 b[45][23][0] = 16546 c b[45][24][2] = 16547 b[45][24][1] = 16548 b[45][24][0] = 16549 c b[45][25][2] = 16550 b[45][25][1] = 16551 b[45][25][0] = 16552 c b[45][26][2] = 16553 b[45][26][1] = 16554 b[45][26][0] = 16555 c b[46][1][2] = 16556 b[46][1][1] = 16557 b[46][1][0] = 16558 c b[46][2][2] = 16559 b[46][2][1] = 16560 b[46][2][0] = 16561 c b[46][3][2] = 16562 b[46][3][1] = 16563 b[46][3][0] = 16564 c b[46][4][2] = 16565 b[46][4][1] = 16566 b[46][4][0] = 16567 c b[46][5][2] = 16568 b[46][5][1] = 16569 b[46][5][0] = 16570 c b[46][6][2] = 16571 b[46][6][1] = 16572 b[46][6][0] = 16573 c b[46][7][2] = 16574 b[46][7][1] = 16575 b[46][7][0] = 16576 c b[46][8][2] = 16577 b[46][8][1] = 16578 b[46][8][0] = 16579 c b[46][9][2] = 16580 b[46][9][1] = 16581 b[46][9][0] = 16582 c b[46][10][2] = 16583 b[46][10][1] = 16584 b[46][10][0] = 16585 c b[46][11][2] = 16586 b[46][11][1] = 16587 b[46][11][0] = 16588 c b[46][12][2] = 16589 b[46][12][1] = 16590 b[46][12][0] = 16591 c b[46][13][2] = 16592 b[46][13][1] = 16593 b[46][13][0] = 16594 c b[46][14][2] = 16595 b[46][14][1] = 16596 b[46][14][0] = 16597 c b[46][15][2] = 16598 b[46][15][1] = 16599 b[46][15][0] = 16600 c b[46][16][2] = 16601 b[46][16][1] = 16602 b[46][16][0] = 16603 c b[46][17][2] = 16604 b[46][17][1] = 16605 b[46][17][0] = 16606 c b[46][18][2] = 16607 b[46][18][1] = 16608 b[46][18][0] = 16609 c b[46][19][2] = 16610 b[46][19][1] = 16611 b[46][19][0] = 16612 c b[46][20][2] = 16613 b[46][20][1] = 16614 b[46][20][0] = 16615 c b[46][21][2] = 16616 b[46][21][1] = 16617 b[46][21][0] = 16618 c b[46][22][2] = 16619 b[46][22][1] = 16620 b[46][22][0] = 16621 c b[46][23][2] = 16622 b[46][23][1] = 16623 b[46][23][0] = 16624 c b[46][24][2] = 16625 b[46][24][1] = 16626 b[46][24][0] = 16627 c b[46][25][2] = 16628 b[46][25][1] = 16629 b[46][25][0] = 16630 c b[46][26][2] = 16631 b[46][26][1] = 16632 b[46][26][0] = 16633 c b[47][1][2] = 16634 b[47][1][1] = 16635 b[47][1][0] = 16636 c b[47][2][2] = 16637 b[47][2][1] = 16638 b[47][2][0] = 16639 c b[47][3][2] = 16640 b[47][3][1] = 16641 b[47][3][0] = 16642 c b[47][4][2] = 16643 b[47][4][1] = 16644 b[47][4][0] = 16645 c b[47][5][2] = 16646 b[47][5][1] = 16647 b[47][5][0] = 16648 c b[47][6][2] = 16649 b[47][6][1] = 16650 b[47][6][0] = 16651 c b[47][7][2] = 16652 b[47][7][1] = 16653 b[47][7][0] = 16654 c b[47][8][2] = 16655 b[47][8][1] = 16656 b[47][8][0] = 16657 c b[47][9][2] = 16658 b[47][9][1] = 16659 b[47][9][0] = 16660 c b[47][10][2] = 16661 b[47][10][1] = 16662 b[47][10][0] = 16663 c b[47][11][2] = 16664 b[47][11][1] = 16665 b[47][11][0] = 16666 c b[47][12][2] = 16667 b[47][12][1] = 16668 b[47][12][0] = 16669 c b[47][13][2] = 16670 b[47][13][1] = 16671 b[47][13][0] = 16672 c b[47][14][2] = 16673 b[47][14][1] = 16674 b[47][14][0] = 16675 c b[47][15][2] = 16676 b[47][15][1] = 16677 b[47][15][0] = 16678 c b[47][16][2] = 16679 b[47][16][1] = 16680 b[47][16][0] = 16681 c b[47][17][2] = 16682 b[47][17][1] = 16683 b[47][17][0] = 16684 c b[47][18][2] = 16685 b[47][18][1] = 16686 b[47][18][0] = 16687 c b[47][19][2] = 16688 b[47][19][1] = 16689 b[47][19][0] = 16690 c b[47][20][2] = 16691 b[47][20][1] = 16692 b[47][20][0] = 16693 c b[47][21][2] = 16694 b[47][21][1] = 16695 b[47][21][0] = 16696 c b[47][22][2] = 16697 b[47][22][1] = 16698 b[47][22][0] = 16699 c b[47][23][2] = 16700 b[47][23][1] = 16701 b[47][23][0] = 16702 c b[47][24][2] = 16703 b[47][24][1] = 16704 b[47][24][0] = 16705 c b[47][25][2] = 16706 b[47][25][1] = 16707 b[47][25][0] = 16708 c b[48][1][2] = 16709 b[48][1][1] = 16710 b[48][1][0] = 16711 c b[48][2][2] = 16712 b[48][2][1] = 16713 b[48][2][0] = 16714 c b[48][3][2] = 16715 b[48][3][1] = 16716 b[48][3][0] = 16717 c b[48][4][2] = 16718 b[48][4][1] = 16719 b[48][4][0] = 16720 c b[48][5][2] = 16721 b[48][5][1] = 16722 b[48][5][0] = 16723 c b[48][6][2] = 16724 b[48][6][1] = 16725 b[48][6][0] = 16726 c b[48][7][2] = 16727 b[48][7][1] = 16728 b[48][7][0] = 16729 c b[48][8][2] = 16730 b[48][8][1] = 16731 b[48][8][0] = 16732 c b[48][9][2] = 16733 b[48][9][1] = 16734 b[48][9][0] = 16735 c b[48][10][2] = 16736 b[48][10][1] = 16737 b[48][10][0] = 16738 c b[48][11][2] = 16739 b[48][11][1] = 16740 b[48][11][0] = 16741 c b[48][12][2] = 16742 b[48][12][1] = 16743 b[48][12][0] = 16744 c b[48][13][2] = 16745 b[48][13][1] = 16746 b[48][13][0] = 16747 c b[48][14][2] = 16748 b[48][14][1] = 16749 b[48][14][0] = 16750 c b[48][15][2] = 16751 b[48][15][1] = 16752 b[48][15][0] = 16753 c b[48][16][2] = 16754 b[48][16][1] = 16755 b[48][16][0] = 16756 c b[48][17][2] = 16757 b[48][17][1] = 16758 b[48][17][0] = 16759 c b[48][18][2] = 16760 b[48][18][1] = 16761 b[48][18][0] = 16762 c b[48][19][2] = 16763 b[48][19][1] = 16764 b[48][19][0] = 16765 c b[48][20][2] = 16766 b[48][20][1] = 16767 b[48][20][0] = 16768 c b[48][21][2] = 16769 b[48][21][1] = 16770 b[48][21][0] = 16771 c b[48][22][2] = 16772 b[48][22][1] = 16773 b[48][22][0] = 16774 c b[48][23][2] = 16775 b[48][23][1] = 16776 b[48][23][0] = 16777 c b[48][24][2] = 16778 b[48][24][1] = 16779 b[48][24][0] = 16780 c b[48][25][2] = 16781 b[48][25][1] = 16782 b[48][25][0] = 16783 c b[49][1][2] = 16784 b[49][1][1] = 16785 b[49][1][0] = 16786 c b[49][2][2] = 16787 b[49][2][1] = 16788 b[49][2][0] = 16789 c b[49][3][2] = 16790 b[49][3][1] = 16791 b[49][3][0] = 16792 c b[49][4][2] = 16793 b[49][4][1] = 16794 b[49][4][0] = 16795 c b[49][5][2] = 16796 b[49][5][1] = 16797 b[49][5][0] = 16798 c b[49][6][2] = 16799 b[49][6][1] = 16800 b[49][6][0] = 16801 c b[49][7][2] = 16802 b[49][7][1] = 16803 b[49][7][0] = 16804 c b[49][8][2] = 16805 b[49][8][1] = 16806 b[49][8][0] = 16807 c b[49][9][2] = 16808 b[49][9][1] = 16809 b[49][9][0] = 16810 c b[49][10][2] = 16811 b[49][10][1] = 16812 b[49][10][0] = 16813 c b[49][11][2] = 16814 b[49][11][1] = 16815 b[49][11][0] = 16816 c b[49][12][2] = 16817 b[49][12][1] = 16818 b[49][12][0] = 16819 c b[49][13][2] = 16820 b[49][13][1] = 16821 b[49][13][0] = 16822 c b[49][14][2] = 16823 b[49][14][1] = 16824 b[49][14][0] = 16825 c b[49][15][2] = 16826 b[49][15][1] = 16827 b[49][15][0] = 16828 c b[49][16][2] = 16829 b[49][16][1] = 16830 b[49][16][0] = 16831 c b[49][17][2] = 16832 b[49][17][1] = 16833 b[49][17][0] = 16834 c b[49][18][2] = 16835 b[49][18][1] = 16836 b[49][18][0] = 16837 c b[49][19][2] = 16838 b[49][19][1] = 16839 b[49][19][0] = 16840 c b[49][20][2] = 16841 b[49][20][1] = 16842 b[49][20][0] = 16843 c b[49][21][2] = 16844 b[49][21][1] = 16845 b[49][21][0] = 16846 c b[49][22][2] = 16847 b[49][22][1] = 16848 b[49][22][0] = 16849 c b[49][23][2] = 16850 b[49][23][1] = 16851 b[49][23][0] = 16852 c b[49][24][2] = 16853 b[49][24][1] = 16854 b[49][24][0] = 16855 c b[50][1][2] = 16856 b[50][1][1] = 16857 b[50][1][0] = 16858 c b[50][2][2] = 16859 b[50][2][1] = 16860 b[50][2][0] = 16861 c b[50][3][2] = 16862 b[50][3][1] = 16863 b[50][3][0] = 16864 c b[50][4][2] = 16865 b[50][4][1] = 16866 b[50][4][0] = 16867 c b[50][5][2] = 16868 b[50][5][1] = 16869 b[50][5][0] = 16870 c b[50][6][2] = 16871 b[50][6][1] = 16872 b[50][6][0] = 16873 c b[50][7][2] = 16874 b[50][7][1] = 16875 b[50][7][0] = 16876 c b[50][8][2] = 16877 b[50][8][1] = 16878 b[50][8][0] = 16879 c b[50][9][2] = 16880 b[50][9][1] = 16881 b[50][9][0] = 16882 c b[50][10][2] = 16883 b[50][10][1] = 16884 b[50][10][0] = 16885 c b[50][11][2] = 16886 b[50][11][1] = 16887 b[50][11][0] = 16888 c b[50][12][2] = 16889 b[50][12][1] = 16890 b[50][12][0] = 16891 c b[50][13][2] = 16892 b[50][13][1] = 16893 b[50][13][0] = 16894 c b[50][14][2] = 16895 b[50][14][1] = 16896 b[50][14][0] = 16897 c b[50][15][2] = 16898 b[50][15][1] = 16899 b[50][15][0] = 16900 c b[50][16][2] = 16901 b[50][16][1] = 16902 b[50][16][0] = 16903 c b[50][17][2] = 16904 b[50][17][1] = 16905 b[50][17][0] = 16906 c b[50][18][2] = 16907 b[50][18][1] = 16908 b[50][18][0] = 16909 c b[50][19][2] = 16910 b[50][19][1] = 16911 b[50][19][0] = 16912 c b[50][20][2] = 16913 b[50][20][1] = 16914 b[50][20][0] = 16915 c b[50][21][2] = 16916 b[50][21][1] = 16917 b[50][21][0] = 16918 c b[50][22][2] = 16919 b[50][22][1] = 16920 b[50][22][0] = 16921 c b[50][23][2] = 16922 b[50][23][1] = 16923 b[50][23][0] = 16924 c b[50][24][2] = 16925 b[50][24][1] = 16926 b[50][24][0] = 16927 c b[51][1][2] = 16928 b[51][1][1] = 16929 b[51][1][0] = 16930 c b[51][2][2] = 16931 b[51][2][1] = 16932 b[51][2][0] = 16933 c b[51][3][2] = 16934 b[51][3][1] = 16935 b[51][3][0] = 16936 c b[51][4][2] = 16937 b[51][4][1] = 16938 b[51][4][0] = 16939 c b[51][5][2] = 16940 b[51][5][1] = 16941 b[51][5][0] = 16942 c b[51][6][2] = 16943 b[51][6][1] = 16944 b[51][6][0] = 16945 c b[51][7][2] = 16946 b[51][7][1] = 16947 b[51][7][0] = 16948 c b[51][8][2] = 16949 b[51][8][1] = 16950 b[51][8][0] = 16951 c b[51][9][2] = 16952 b[51][9][1] = 16953 b[51][9][0] = 16954 c b[51][10][2] = 16955 b[51][10][1] = 16956 b[51][10][0] = 16957 c b[51][11][2] = 16958 b[51][11][1] = 16959 b[51][11][0] = 16960 c b[51][12][2] = 16961 b[51][12][1] = 16962 b[51][12][0] = 16963 c b[51][13][2] = 16964 b[51][13][1] = 16965 b[51][13][0] = 16966 c b[51][14][2] = 16967 b[51][14][1] = 16968 b[51][14][0] = 16969 c b[51][15][2] = 16970 b[51][15][1] = 16971 b[51][15][0] = 16972 c b[51][16][2] = 16973 b[51][16][1] = 16974 b[51][16][0] = 16975 c b[51][17][2] = 16976 b[51][17][1] = 16977 b[51][17][0] = 16978 c b[51][18][2] = 16979 b[51][18][1] = 16980 b[51][18][0] = 16981 c b[51][19][2] = 16982 b[51][19][1] = 16983 b[51][19][0] = 16984 c b[51][20][2] = 16985 b[51][20][1] = 16986 b[51][20][0] = 16987 c b[51][21][2] = 16988 b[51][21][1] = 16989 b[51][21][0] = 16990 c b[51][22][2] = 16991 b[51][22][1] = 16992 b[51][22][0] = 16993 c b[51][23][2] = 16994 b[51][23][1] = 16995 b[51][23][0] = 16996 c b[52][1][2] = 16997 b[52][1][1] = 16998 b[52][1][0] = 16999 c b[52][2][2] = 17000 b[52][2][1] = 17001 b[52][2][0] = 17002 c b[52][3][2] = 17003 b[52][3][1] = 17004 b[52][3][0] = 17005 c b[52][4][2] = 17006 b[52][4][1] = 17007 b[52][4][0] = 17008 c b[52][5][2] = 17009 b[52][5][1] = 17010 b[52][5][0] = 17011 c b[52][6][2] = 17012 b[52][6][1] = 17013 b[52][6][0] = 17014 c b[52][7][2] = 17015 b[52][7][1] = 17016 b[52][7][0] = 17017 c b[52][8][2] = 17018 b[52][8][1] = 17019 b[52][8][0] = 17020 c b[52][9][2] = 17021 b[52][9][1] = 17022 b[52][9][0] = 17023 c b[52][10][2] = 17024 b[52][10][1] = 17025 b[52][10][0] = 17026 c b[52][11][2] = 17027 b[52][11][1] = 17028 b[52][11][0] = 17029 c b[52][12][2] = 17030 b[52][12][1] = 17031 b[52][12][0] = 17032 c b[52][13][2] = 17033 b[52][13][1] = 17034 b[52][13][0] = 17035 c b[52][14][2] = 17036 b[52][14][1] = 17037 b[52][14][0] = 17038 c b[52][15][2] = 17039 b[52][15][1] = 17040 b[52][15][0] = 17041 c b[52][16][2] = 17042 b[52][16][1] = 17043 b[52][16][0] = 17044 c b[52][17][2] = 17045 b[52][17][1] = 17046 b[52][17][0] = 17047 c b[52][18][2] = 17048 b[52][18][1] = 17049 b[52][18][0] = 17050 c b[52][19][2] = 17051 b[52][19][1] = 17052 b[52][19][0] = 17053 c b[52][20][2] = 17054 b[52][20][1] = 17055 b[52][20][0] = 17056 c b[52][21][2] = 17057 b[52][21][1] = 17058 b[52][21][0] = 17059 c b[52][22][2] = 17060 b[52][22][1] = 17061 b[52][22][0] = 17062 c b[52][23][2] = 17063 b[52][23][1] = 17064 b[52][23][0] = 17065 c b[53][1][2] = 17066 b[53][1][1] = 17067 b[53][1][0] = 17068 c b[53][2][2] = 17069 b[53][2][1] = 17070 b[53][2][0] = 17071 c b[53][3][2] = 17072 b[53][3][1] = 17073 b[53][3][0] = 17074 c b[53][4][2] = 17075 b[53][4][1] = 17076 b[53][4][0] = 17077 c b[53][5][2] = 17078 b[53][5][1] = 17079 b[53][5][0] = 17080 c b[53][6][2] = 17081 b[53][6][1] = 17082 b[53][6][0] = 17083 c b[53][7][2] = 17084 b[53][7][1] = 17085 b[53][7][0] = 17086 c b[53][8][2] = 17087 b[53][8][1] = 17088 b[53][8][0] = 17089 c b[53][9][2] = 17090 b[53][9][1] = 17091 b[53][9][0] = 17092 c b[53][10][2] = 17093 b[53][10][1] = 17094 b[53][10][0] = 17095 c b[53][11][2] = 17096 b[53][11][1] = 17097 b[53][11][0] = 17098 c b[53][12][2] = 17099 b[53][12][1] = 17100 b[53][12][0] = 17101 c b[53][13][2] = 17102 b[53][13][1] = 17103 b[53][13][0] = 17104 c b[53][14][2] = 17105 b[53][14][1] = 17106 b[53][14][0] = 17107 c b[53][15][2] = 17108 b[53][15][1] = 17109 b[53][15][0] = 17110 c b[53][16][2] = 17111 b[53][16][1] = 17112 b[53][16][0] = 17113 c b[53][17][2] = 17114 b[53][17][1] = 17115 b[53][17][0] = 17116 c b[53][18][2] = 17117 b[53][18][1] = 17118 b[53][18][0] = 17119 c b[53][19][2] = 17120 b[53][19][1] = 17121 b[53][19][0] = 17122 c b[53][20][2] = 17123 b[53][20][1] = 17124 b[53][20][0] = 17125 c b[53][21][2] = 17126 b[53][21][1] = 17127 b[53][21][0] = 17128 c b[53][22][2] = 17129 b[53][22][1] = 17130 b[53][22][0] = 17131 c b[54][1][2] = 17132 b[54][1][1] = 17133 b[54][1][0] = 17134 c b[54][2][2] = 17135 b[54][2][1] = 17136 b[54][2][0] = 17137 c b[54][3][2] = 17138 b[54][3][1] = 17139 b[54][3][0] = 17140 c b[54][4][2] = 17141 b[54][4][1] = 17142 b[54][4][0] = 17143 c b[54][5][2] = 17144 b[54][5][1] = 17145 b[54][5][0] = 17146 c b[54][6][2] = 17147 b[54][6][1] = 17148 b[54][6][0] = 17149 c b[54][7][2] = 17150 b[54][7][1] = 17151 b[54][7][0] = 17152 c b[54][8][2] = 17153 b[54][8][1] = 17154 b[54][8][0] = 17155 c b[54][9][2] = 17156 b[54][9][1] = 17157 b[54][9][0] = 17158 c b[54][10][2] = 17159 b[54][10][1] = 17160 b[54][10][0] = 17161 c b[54][11][2] = 17162 b[54][11][1] = 17163 b[54][11][0] = 17164 c b[54][12][2] = 17165 b[54][12][1] = 17166 b[54][12][0] = 17167 c b[54][13][2] = 17168 b[54][13][1] = 17169 b[54][13][0] = 17170 c b[54][14][2] = 17171 b[54][14][1] = 17172 b[54][14][0] = 17173 c b[54][15][2] = 17174 b[54][15][1] = 17175 b[54][15][0] = 17176 c b[54][16][2] = 17177 b[54][16][1] = 17178 b[54][16][0] = 17179 c b[54][17][2] = 17180 b[54][17][1] = 17181 b[54][17][0] = 17182 c b[54][18][2] = 17183 b[54][18][1] = 17184 b[54][18][0] = 17185 c b[54][19][2] = 17186 b[54][19][1] = 17187 b[54][19][0] = 17188 c b[54][20][2] = 17189 b[54][20][1] = 17190 b[54][20][0] = 17191 c b[54][21][2] = 17192 b[54][21][1] = 17193 b[54][21][0] = 17194 c b[54][22][2] = 17195 b[54][22][1] = 17196 b[54][22][0] = 17197 c b[55][1][2] = 17198 b[55][1][1] = 17199 b[55][1][0] = 17200 c b[55][2][2] = 17201 b[55][2][1] = 17202 b[55][2][0] = 17203 c b[55][3][2] = 17204 b[55][3][1] = 17205 b[55][3][0] = 17206 c b[55][4][2] = 17207 b[55][4][1] = 17208 b[55][4][0] = 17209 c b[55][5][2] = 17210 b[55][5][1] = 17211 b[55][5][0] = 17212 c b[55][6][2] = 17213 b[55][6][1] = 17214 b[55][6][0] = 17215 c b[55][7][2] = 17216 b[55][7][1] = 17217 b[55][7][0] = 17218 c b[55][8][2] = 17219 b[55][8][1] = 17220 b[55][8][0] = 17221 c b[55][9][2] = 17222 b[55][9][1] = 17223 b[55][9][0] = 17224 c b[55][10][2] = 17225 b[55][10][1] = 17226 b[55][10][0] = 17227 c b[55][11][2] = 17228 b[55][11][1] = 17229 b[55][11][0] = 17230 c b[55][12][2] = 17231 b[55][12][1] = 17232 b[55][12][0] = 17233 c b[55][13][2] = 17234 b[55][13][1] = 17235 b[55][13][0] = 17236 c b[55][14][2] = 17237 b[55][14][1] = 17238 b[55][14][0] = 17239 c b[55][15][2] = 17240 b[55][15][1] = 17241 b[55][15][0] = 17242 c b[55][16][2] = 17243 b[55][16][1] = 17244 b[55][16][0] = 17245 c b[55][17][2] = 17246 b[55][17][1] = 17247 b[55][17][0] = 17248 c b[55][18][2] = 17249 b[55][18][1] = 17250 b[55][18][0] = 17251 c b[55][19][2] = 17252 b[55][19][1] = 17253 b[55][19][0] = 17254 c b[55][20][2] = 17255 b[55][20][1] = 17256 b[55][20][0] = 17257 c b[55][21][2] = 17258 b[55][21][1] = 17259 b[55][21][0] = 17260 c b[55][22][2] = 17261 b[55][22][1] = 17262 b[55][22][0] = 17263 c b[56][1][2] = 17264 b[56][1][1] = 17265 b[56][1][0] = 17266 c b[56][2][2] = 17267 b[56][2][1] = 17268 b[56][2][0] = 17269 c b[56][3][2] = 17270 b[56][3][1] = 17271 b[56][3][0] = 17272 c b[56][4][2] = 17273 b[56][4][1] = 17274 b[56][4][0] = 17275 c b[56][5][2] = 17276 b[56][5][1] = 17277 b[56][5][0] = 17278 c b[56][6][2] = 17279 b[56][6][1] = 17280 b[56][6][0] = 17281 c b[56][7][2] = 17282 b[56][7][1] = 17283 b[56][7][0] = 17284 c b[56][8][2] = 17285 b[56][8][1] = 17286 b[56][8][0] = 17287 c b[56][9][2] = 17288 b[56][9][1] = 17289 b[56][9][0] = 17290 c b[56][10][2] = 17291 b[56][10][1] = 17292 b[56][10][0] = 17293 c b[56][11][2] = 17294 b[56][11][1] = 17295 b[56][11][0] = 17296 c b[56][12][2] = 17297 b[56][12][1] = 17298 b[56][12][0] = 17299 c b[56][13][2] = 17300 b[56][13][1] = 17301 b[56][13][0] = 17302 c b[56][14][2] = 17303 b[56][14][1] = 17304 b[56][14][0] = 17305 c b[56][15][2] = 17306 b[56][15][1] = 17307 b[56][15][0] = 17308 c b[56][16][2] = 17309 b[56][16][1] = 17310 b[56][16][0] = 17311 c b[56][17][2] = 17312 b[56][17][1] = 17313 b[56][17][0] = 17314 c b[56][18][2] = 17315 b[56][18][1] = 17316 b[56][18][0] = 17317 c b[56][19][2] = 17318 b[56][19][1] = 17319 b[56][19][0] = 17320 c b[56][20][2] = 17321 b[56][20][1] = 17322 b[56][20][0] = 17323 c b[56][21][2] = 17324 b[56][21][1] = 17325 b[56][21][0] = 17326 c b[57][1][2] = 17327 b[57][1][1] = 17328 b[57][1][0] = 17329 c b[57][2][2] = 17330 b[57][2][1] = 17331 b[57][2][0] = 17332 c b[57][3][2] = 17333 b[57][3][1] = 17334 b[57][3][0] = 17335 c b[57][4][2] = 17336 b[57][4][1] = 17337 b[57][4][0] = 17338 c b[57][5][2] = 17339 b[57][5][1] = 17340 b[57][5][0] = 17341 c b[57][6][2] = 17342 b[57][6][1] = 17343 b[57][6][0] = 17344 c b[57][7][2] = 17345 b[57][7][1] = 17346 b[57][7][0] = 17347 c b[57][8][2] = 17348 b[57][8][1] = 17349 b[57][8][0] = 17350 c b[57][9][2] = 17351 b[57][9][1] = 17352 b[57][9][0] = 17353 c b[57][10][2] = 17354 b[57][10][1] = 17355 b[57][10][0] = 17356 c b[57][11][2] = 17357 b[57][11][1] = 17358 b[57][11][0] = 17359 c b[57][12][2] = 17360 b[57][12][1] = 17361 b[57][12][0] = 17362 c b[57][13][2] = 17363 b[57][13][1] = 17364 b[57][13][0] = 17365 c b[57][14][2] = 17366 b[57][14][1] = 17367 b[57][14][0] = 17368 c b[57][15][2] = 17369 b[57][15][1] = 17370 b[57][15][0] = 17371 c b[57][16][2] = 17372 b[57][16][1] = 17373 b[57][16][0] = 17374 c b[57][17][2] = 17375 b[57][17][1] = 17376 b[57][17][0] = 17377 c b[57][18][2] = 17378 b[57][18][1] = 17379 b[57][18][0] = 17380 c b[57][19][2] = 17381 b[57][19][1] = 17382 b[57][19][0] = 17383 c b[57][20][2] = 17384 b[57][20][1] = 17385 b[57][20][0] = 17386 c b[57][21][2] = 17387 b[57][21][1] = 17388 b[57][21][0] = 17389 c b[58][1][2] = 17390 b[58][1][1] = 17391 b[58][1][0] = 17392 c b[58][2][2] = 17393 b[58][2][1] = 17394 b[58][2][0] = 17395 c b[58][3][2] = 17396 b[58][3][1] = 17397 b[58][3][0] = 17398 c b[58][4][2] = 17399 b[58][4][1] = 17400 b[58][4][0] = 17401 c b[58][5][2] = 17402 b[58][5][1] = 17403 b[58][5][0] = 17404 c b[58][6][2] = 17405 b[58][6][1] = 17406 b[58][6][0] = 17407 c b[58][7][2] = 17408 b[58][7][1] = 17409 b[58][7][0] = 17410 c b[58][8][2] = 17411 b[58][8][1] = 17412 b[58][8][0] = 17413 c b[58][9][2] = 17414 b[58][9][1] = 17415 b[58][9][0] = 17416 c b[58][10][2] = 17417 b[58][10][1] = 17418 b[58][10][0] = 17419 c b[58][11][2] = 17420 b[58][11][1] = 17421 b[58][11][0] = 17422 c b[58][12][2] = 17423 b[58][12][1] = 17424 b[58][12][0] = 17425 c b[58][13][2] = 17426 b[58][13][1] = 17427 b[58][13][0] = 17428 c b[58][14][2] = 17429 b[58][14][1] = 17430 b[58][14][0] = 17431 c b[58][15][2] = 17432 b[58][15][1] = 17433 b[58][15][0] = 17434 c b[58][16][2] = 17435 b[58][16][1] = 17436 b[58][16][0] = 17437 c b[58][17][2] = 17438 b[58][17][1] = 17439 b[58][17][0] = 17440 c b[58][18][2] = 17441 b[58][18][1] = 17442 b[58][18][0] = 17443 c b[58][19][2] = 17444 b[58][19][1] = 17445 b[58][19][0] = 17446 c b[58][20][2] = 17447 b[58][20][1] = 17448 b[58][20][0] = 17449 c b[58][21][2] = 17450 b[58][21][1] = 17451 b[58][21][0] = 17452 c b[59][1][2] = 17453 b[59][1][1] = 17454 b[59][1][0] = 17455 c b[59][2][2] = 17456 b[59][2][1] = 17457 b[59][2][0] = 17458 c b[59][3][2] = 17459 b[59][3][1] = 17460 b[59][3][0] = 17461 c b[59][4][2] = 17462 b[59][4][1] = 17463 b[59][4][0] = 17464 c b[59][5][2] = 17465 b[59][5][1] = 17466 b[59][5][0] = 17467 c b[59][6][2] = 17468 b[59][6][1] = 17469 b[59][6][0] = 17470 c b[59][7][2] = 17471 b[59][7][1] = 17472 b[59][7][0] = 17473 c b[59][8][2] = 17474 b[59][8][1] = 17475 b[59][8][0] = 17476 c b[59][9][2] = 17477 b[59][9][1] = 17478 b[59][9][0] = 17479 c b[59][10][2] = 17480 b[59][10][1] = 17481 b[59][10][0] = 17482 c b[59][11][2] = 17483 b[59][11][1] = 17484 b[59][11][0] = 17485 c b[59][12][2] = 17486 b[59][12][1] = 17487 b[59][12][0] = 17488 c b[59][13][2] = 17489 b[59][13][1] = 17490 b[59][13][0] = 17491 c b[59][14][2] = 17492 b[59][14][1] = 17493 b[59][14][0] = 17494 c b[59][15][2] = 17495 b[59][15][1] = 17496 b[59][15][0] = 17497 c b[59][16][2] = 17498 b[59][16][1] = 17499 b[59][16][0] = 17500 c b[59][17][2] = 17501 b[59][17][1] = 17502 b[59][17][0] = 17503 c b[59][18][2] = 17504 b[59][18][1] = 17505 b[59][18][0] = 17506 c b[59][19][2] = 17507 b[59][19][1] = 17508 b[59][19][0] = 17509 c b[59][20][2] = 17510 b[59][20][1] = 17511 b[59][20][0] = 17512 c b[60][1][2] = 17513 b[60][1][1] = 17514 b[60][1][0] = 17515 c b[60][2][2] = 17516 b[60][2][1] = 17517 b[60][2][0] = 17518 c b[60][3][2] = 17519 b[60][3][1] = 17520 b[60][3][0] = 17521 c b[60][4][2] = 17522 b[60][4][1] = 17523 b[60][4][0] = 17524 c b[60][5][2] = 17525 b[60][5][1] = 17526 b[60][5][0] = 17527 c b[60][6][2] = 17528 b[60][6][1] = 17529 b[60][6][0] = 17530 c b[60][7][2] = 17531 b[60][7][1] = 17532 b[60][7][0] = 17533 c b[60][8][2] = 17534 b[60][8][1] = 17535 b[60][8][0] = 17536 c b[60][9][2] = 17537 b[60][9][1] = 17538 b[60][9][0] = 17539 c b[60][10][2] = 17540 b[60][10][1] = 17541 b[60][10][0] = 17542 c b[60][11][2] = 17543 b[60][11][1] = 17544 b[60][11][0] = 17545 c b[60][12][2] = 17546 b[60][12][1] = 17547 b[60][12][0] = 17548 c b[60][13][2] = 17549 b[60][13][1] = 17550 b[60][13][0] = 17551 c b[60][14][2] = 17552 b[60][14][1] = 17553 b[60][14][0] = 17554 c b[60][15][2] = 17555 b[60][15][1] = 17556 b[60][15][0] = 17557 c b[60][16][2] = 17558 b[60][16][1] = 17559 b[60][16][0] = 17560 c b[60][17][2] = 17561 b[60][17][1] = 17562 b[60][17][0] = 17563 c b[60][18][2] = 17564 b[60][18][1] = 17565 b[60][18][0] = 17566 c b[60][19][2] = 17567 b[60][19][1] = 17568 b[60][19][0] = 17569 c b[60][20][2] = 17570 b[60][20][1] = 17571 b[60][20][0] = 17572 c b[61][1][2] = 17573 b[61][1][1] = 17574 b[61][1][0] = 17575 c b[61][2][2] = 17576 b[61][2][1] = 17577 b[61][2][0] = 17578 c b[61][3][2] = 17579 b[61][3][1] = 17580 b[61][3][0] = 17581 c b[61][4][2] = 17582 b[61][4][1] = 17583 b[61][4][0] = 17584 c b[61][5][2] = 17585 b[61][5][1] = 17586 b[61][5][0] = 17587 c b[61][6][2] = 17588 b[61][6][1] = 17589 b[61][6][0] = 17590 c b[61][7][2] = 17591 b[61][7][1] = 17592 b[61][7][0] = 17593 c b[61][8][2] = 17594 b[61][8][1] = 17595 b[61][8][0] = 17596 c b[61][9][2] = 17597 b[61][9][1] = 17598 b[61][9][0] = 17599 c b[61][10][2] = 17600 b[61][10][1] = 17601 b[61][10][0] = 17602 c b[61][11][2] = 17603 b[61][11][1] = 17604 b[61][11][0] = 17605 c b[61][12][2] = 17606 b[61][12][1] = 17607 b[61][12][0] = 17608 c b[61][13][2] = 17609 b[61][13][1] = 17610 b[61][13][0] = 17611 c b[61][14][2] = 17612 b[61][14][1] = 17613 b[61][14][0] = 17614 c b[61][15][2] = 17615 b[61][15][1] = 17616 b[61][15][0] = 17617 c b[61][16][2] = 17618 b[61][16][1] = 17619 b[61][16][0] = 17620 c b[61][17][2] = 17621 b[61][17][1] = 17622 b[61][17][0] = 17623 c b[61][18][2] = 17624 b[61][18][1] = 17625 b[61][18][0] = 17626 c b[61][19][2] = 17627 b[61][19][1] = 17628 b[61][19][0] = 17629 c b[61][20][2] = 17630 b[61][20][1] = 17631 b[61][20][0] = 17632 c b[62][1][2] = 17633 b[62][1][1] = 17634 b[62][1][0] = 17635 c b[62][2][2] = 17636 b[62][2][1] = 17637 b[62][2][0] = 17638 c b[62][3][2] = 17639 b[62][3][1] = 17640 b[62][3][0] = 17641 c b[62][4][2] = 17642 b[62][4][1] = 17643 b[62][4][0] = 17644 c b[62][5][2] = 17645 b[62][5][1] = 17646 b[62][5][0] = 17647 c b[62][6][2] = 17648 b[62][6][1] = 17649 b[62][6][0] = 17650 c b[62][7][2] = 17651 b[62][7][1] = 17652 b[62][7][0] = 17653 c b[62][8][2] = 17654 b[62][8][1] = 17655 b[62][8][0] = 17656 c b[62][9][2] = 17657 b[62][9][1] = 17658 b[62][9][0] = 17659 c b[62][10][2] = 17660 b[62][10][1] = 17661 b[62][10][0] = 17662 c b[62][11][2] = 17663 b[62][11][1] = 17664 b[62][11][0] = 17665 c b[62][12][2] = 17666 b[62][12][1] = 17667 b[62][12][0] = 17668 c b[62][13][2] = 17669 b[62][13][1] = 17670 b[62][13][0] = 17671 c b[62][14][2] = 17672 b[62][14][1] = 17673 b[62][14][0] = 17674 c b[62][15][2] = 17675 b[62][15][1] = 17676 b[62][15][0] = 17677 c b[62][16][2] = 17678 b[62][16][1] = 17679 b[62][16][0] = 17680 c b[62][17][2] = 17681 b[62][17][1] = 17682 b[62][17][0] = 17683 c b[62][18][2] = 17684 b[62][18][1] = 17685 b[62][18][0] = 17686 c b[62][19][2] = 17687 b[62][19][1] = 17688 b[62][19][0] = 17689 c b[63][1][2] = 17690 b[63][1][1] = 17691 b[63][1][0] = 17692 c b[63][2][2] = 17693 b[63][2][1] = 17694 b[63][2][0] = 17695 c b[63][3][2] = 17696 b[63][3][1] = 17697 b[63][3][0] = 17698 c b[63][4][2] = 17699 b[63][4][1] = 17700 b[63][4][0] = 17701 c b[63][5][2] = 17702 b[63][5][1] = 17703 b[63][5][0] = 17704 c b[63][6][2] = 17705 b[63][6][1] = 17706 b[63][6][0] = 17707 c b[63][7][2] = 17708 b[63][7][1] = 17709 b[63][7][0] = 17710 c b[63][8][2] = 17711 b[63][8][1] = 17712 b[63][8][0] = 17713 c b[63][9][2] = 17714 b[63][9][1] = 17715 b[63][9][0] = 17716 c b[63][10][2] = 17717 b[63][10][1] = 17718 b[63][10][0] = 17719 c b[63][11][2] = 17720 b[63][11][1] = 17721 b[63][11][0] = 17722 c b[63][12][2] = 17723 b[63][12][1] = 17724 b[63][12][0] = 17725 c b[63][13][2] = 17726 b[63][13][1] = 17727 b[63][13][0] = 17728 c b[63][14][2] = 17729 b[63][14][1] = 17730 b[63][14][0] = 17731 c b[63][15][2] = 17732 b[63][15][1] = 17733 b[63][15][0] = 17734 c b[63][16][2] = 17735 b[63][16][1] = 17736 b[63][16][0] = 17737 c b[63][17][2] = 17738 b[63][17][1] = 17739 b[63][17][0] = 17740 c b[63][18][2] = 17741 b[63][18][1] = 17742 b[63][18][0] = 17743 c b[63][19][2] = 17744 b[63][19][1] = 17745 b[63][19][0] = 17746 c b[64][1][2] = 17747 b[64][1][1] = 17748 b[64][1][0] = 17749 c b[64][2][2] = 17750 b[64][2][1] = 17751 b[64][2][0] = 17752 c b[64][3][2] = 17753 b[64][3][1] = 17754 b[64][3][0] = 17755 c b[64][4][2] = 17756 b[64][4][1] = 17757 b[64][4][0] = 17758 c b[64][5][2] = 17759 b[64][5][1] = 17760 b[64][5][0] = 17761 c b[64][6][2] = 17762 b[64][6][1] = 17763 b[64][6][0] = 17764 c b[64][7][2] = 17765 b[64][7][1] = 17766 b[64][7][0] = 17767 c b[64][8][2] = 17768 b[64][8][1] = 17769 b[64][8][0] = 17770 c b[64][9][2] = 17771 b[64][9][1] = 17772 b[64][9][0] = 17773 c b[64][10][2] = 17774 b[64][10][1] = 17775 b[64][10][0] = 17776 c b[64][11][2] = 17777 b[64][11][1] = 17778 b[64][11][0] = 17779 c b[64][12][2] = 17780 b[64][12][1] = 17781 b[64][12][0] = 17782 c b[64][13][2] = 17783 b[64][13][1] = 17784 b[64][13][0] = 17785 c b[64][14][2] = 17786 b[64][14][1] = 17787 b[64][14][0] = 17788 c b[64][15][2] = 17789 b[64][15][1] = 17790 b[64][15][0] = 17791 c b[64][16][2] = 17792 b[64][16][1] = 17793 b[64][16][0] = 17794 c b[64][17][2] = 17795 b[64][17][1] = 17796 b[64][17][0] = 17797 c b[64][18][2] = 17798 b[64][18][1] = 17799 b[64][18][0] = 17800 c b[64][19][2] = 17801 b[64][19][1] = 17802 b[64][19][0] = 17803 c b[65][1][2] = 17804 b[65][1][1] = 17805 b[65][1][0] = 17806 c b[65][2][2] = 17807 b[65][2][1] = 17808 b[65][2][0] = 17809 c b[65][3][2] = 17810 b[65][3][1] = 17811 b[65][3][0] = 17812 c b[65][4][2] = 17813 b[65][4][1] = 17814 b[65][4][0] = 17815 c b[65][5][2] = 17816 b[65][5][1] = 17817 b[65][5][0] = 17818 c b[65][6][2] = 17819 b[65][6][1] = 17820 b[65][6][0] = 17821 c b[65][7][2] = 17822 b[65][7][1] = 17823 b[65][7][0] = 17824 c b[65][8][2] = 17825 b[65][8][1] = 17826 b[65][8][0] = 17827 c b[65][9][2] = 17828 b[65][9][1] = 17829 b[65][9][0] = 17830 c b[65][10][2] = 17831 b[65][10][1] = 17832 b[65][10][0] = 17833 c b[65][11][2] = 17834 b[65][11][1] = 17835 b[65][11][0] = 17836 c b[65][12][2] = 17837 b[65][12][1] = 17838 b[65][12][0] = 17839 c b[65][13][2] = 17840 b[65][13][1] = 17841 b[65][13][0] = 17842 c b[65][14][2] = 17843 b[65][14][1] = 17844 b[65][14][0] = 17845 c b[65][15][2] = 17846 b[65][15][1] = 17847 b[65][15][0] = 17848 c b[65][16][2] = 17849 b[65][16][1] = 17850 b[65][16][0] = 17851 c b[65][17][2] = 17852 b[65][17][1] = 17853 b[65][17][0] = 17854 c b[65][18][2] = 17855 b[65][18][1] = 17856 b[65][18][0] = 17857 c b[66][1][2] = 17858 b[66][1][1] = 17859 b[66][1][0] = 17860 c b[66][2][2] = 17861 b[66][2][1] = 17862 b[66][2][0] = 17863 c b[66][3][2] = 17864 b[66][3][1] = 17865 b[66][3][0] = 17866 c b[66][4][2] = 17867 b[66][4][1] = 17868 b[66][4][0] = 17869 c b[66][5][2] = 17870 b[66][5][1] = 17871 b[66][5][0] = 17872 c b[66][6][2] = 17873 b[66][6][1] = 17874 b[66][6][0] = 17875 c b[66][7][2] = 17876 b[66][7][1] = 17877 b[66][7][0] = 17878 c b[66][8][2] = 17879 b[66][8][1] = 17880 b[66][8][0] = 17881 c b[66][9][2] = 17882 b[66][9][1] = 17883 b[66][9][0] = 17884 c b[66][10][2] = 17885 b[66][10][1] = 17886 b[66][10][0] = 17887 c b[66][11][2] = 17888 b[66][11][1] = 17889 b[66][11][0] = 17890 c b[66][12][2] = 17891 b[66][12][1] = 17892 b[66][12][0] = 17893 c b[66][13][2] = 17894 b[66][13][1] = 17895 b[66][13][0] = 17896 c b[66][14][2] = 17897 b[66][14][1] = 17898 b[66][14][0] = 17899 c b[66][15][2] = 17900 b[66][15][1] = 17901 b[66][15][0] = 17902 c b[66][16][2] = 17903 b[66][16][1] = 17904 b[66][16][0] = 17905 c b[66][17][2] = 17906 b[66][17][1] = 17907 b[66][17][0] = 17908 c b[66][18][2] = 17909 b[66][18][1] = 17910 b[66][18][0] = 17911 c b[67][1][2] = 17912 b[67][1][1] = 17913 b[67][1][0] = 17914 c b[67][2][2] = 17915 b[67][2][1] = 17916 b[67][2][0] = 17917 c b[67][3][2] = 17918 b[67][3][1] = 17919 b[67][3][0] = 17920 c b[67][4][2] = 17921 b[67][4][1] = 17922 b[67][4][0] = 17923 c b[67][5][2] = 17924 b[67][5][1] = 17925 b[67][5][0] = 17926 c b[67][6][2] = 17927 b[67][6][1] = 17928 b[67][6][0] = 17929 c b[67][7][2] = 17930 b[67][7][1] = 17931 b[67][7][0] = 17932 c b[67][8][2] = 17933 b[67][8][1] = 17934 b[67][8][0] = 17935 c b[67][9][2] = 17936 b[67][9][1] = 17937 b[67][9][0] = 17938 c b[67][10][2] = 17939 b[67][10][1] = 17940 b[67][10][0] = 17941 c b[67][11][2] = 17942 b[67][11][1] = 17943 b[67][11][0] = 17944 c b[67][12][2] = 17945 b[67][12][1] = 17946 b[67][12][0] = 17947 c b[67][13][2] = 17948 b[67][13][1] = 17949 b[67][13][0] = 17950 c b[67][14][2] = 17951 b[67][14][1] = 17952 b[67][14][0] = 17953 c b[67][15][2] = 17954 b[67][15][1] = 17955 b[67][15][0] = 17956 c b[67][16][2] = 17957 b[67][16][1] = 17958 b[67][16][0] = 17959 c b[67][17][2] = 17960 b[67][17][1] = 17961 b[67][17][0] = 17962 c b[67][18][2] = 17963 b[67][18][1] = 17964 b[67][18][0] = 17965 c b[68][1][2] = 17966 b[68][1][1] = 17967 b[68][1][0] = 17968 c b[68][2][2] = 17969 b[68][2][1] = 17970 b[68][2][0] = 17971 c b[68][3][2] = 17972 b[68][3][1] = 17973 b[68][3][0] = 17974 c b[68][4][2] = 17975 b[68][4][1] = 17976 b[68][4][0] = 17977 c b[68][5][2] = 17978 b[68][5][1] = 17979 b[68][5][0] = 17980 c b[68][6][2] = 17981 b[68][6][1] = 17982 b[68][6][0] = 17983 c b[68][7][2] = 17984 b[68][7][1] = 17985 b[68][7][0] = 17986 c b[68][8][2] = 17987 b[68][8][1] = 17988 b[68][8][0] = 17989 c b[68][9][2] = 17990 b[68][9][1] = 17991 b[68][9][0] = 17992 c b[68][10][2] = 17993 b[68][10][1] = 17994 b[68][10][0] = 17995 c b[68][11][2] = 17996 b[68][11][1] = 17997 b[68][11][0] = 17998 c b[68][12][2] = 17999 b[68][12][1] = 18000 b[68][12][0] = 18001 c b[68][13][2] = 18002 b[68][13][1] = 18003 b[68][13][0] = 18004 c b[68][14][2] = 18005 b[68][14][1] = 18006 b[68][14][0] = 18007 c b[68][15][2] = 18008 b[68][15][1] = 18009 b[68][15][0] = 18010 c b[68][16][2] = 18011 b[68][16][1] = 18012 b[68][16][0] = 18013 c b[68][17][2] = 18014 b[68][17][1] = 18015 b[68][17][0] = 18016 c b[68][18][2] = 18017 b[68][18][1] = 18018 b[68][18][0] = 18019 c b[69][1][2] = 18020 b[69][1][1] = 18021 b[69][1][0] = 18022 c b[69][2][2] = 18023 b[69][2][1] = 18024 b[69][2][0] = 18025 c b[69][3][2] = 18026 b[69][3][1] = 18027 b[69][3][0] = 18028 c b[69][4][2] = 18029 b[69][4][1] = 18030 b[69][4][0] = 18031 c b[69][5][2] = 18032 b[69][5][1] = 18033 b[69][5][0] = 18034 c b[69][6][2] = 18035 b[69][6][1] = 18036 b[69][6][0] = 18037 c b[69][7][2] = 18038 b[69][7][1] = 18039 b[69][7][0] = 18040 c b[69][8][2] = 18041 b[69][8][1] = 18042 b[69][8][0] = 18043 c b[69][9][2] = 18044 b[69][9][1] = 18045 b[69][9][0] = 18046 c b[69][10][2] = 18047 b[69][10][1] = 18048 b[69][10][0] = 18049 c b[69][11][2] = 18050 b[69][11][1] = 18051 b[69][11][0] = 18052 c b[69][12][2] = 18053 b[69][12][1] = 18054 b[69][12][0] = 18055 c b[69][13][2] = 18056 b[69][13][1] = 18057 b[69][13][0] = 18058 c b[69][14][2] = 18059 b[69][14][1] = 18060 b[69][14][0] = 18061 c b[69][15][2] = 18062 b[69][15][1] = 18063 b[69][15][0] = 18064 c b[69][16][2] = 18065 b[69][16][1] = 18066 b[69][16][0] = 18067 c b[69][17][2] = 18068 b[69][17][1] = 18069 b[69][17][0] = 18070 c b[70][1][2] = 18071 b[70][1][1] = 18072 b[70][1][0] = 18073 c b[70][2][2] = 18074 b[70][2][1] = 18075 b[70][2][0] = 18076 c b[70][3][2] = 18077 b[70][3][1] = 18078 b[70][3][0] = 18079 c b[70][4][2] = 18080 b[70][4][1] = 18081 b[70][4][0] = 18082 c b[70][5][2] = 18083 b[70][5][1] = 18084 b[70][5][0] = 18085 c b[70][6][2] = 18086 b[70][6][1] = 18087 b[70][6][0] = 18088 c b[70][7][2] = 18089 b[70][7][1] = 18090 b[70][7][0] = 18091 c b[70][8][2] = 18092 b[70][8][1] = 18093 b[70][8][0] = 18094 c b[70][9][2] = 18095 b[70][9][1] = 18096 b[70][9][0] = 18097 c b[70][10][2] = 18098 b[70][10][1] = 18099 b[70][10][0] = 18100 c b[70][11][2] = 18101 b[70][11][1] = 18102 b[70][11][0] = 18103 c b[70][12][2] = 18104 b[70][12][1] = 18105 b[70][12][0] = 18106 c b[70][13][2] = 18107 b[70][13][1] = 18108 b[70][13][0] = 18109 c b[70][14][2] = 18110 b[70][14][1] = 18111 b[70][14][0] = 18112 c b[70][15][2] = 18113 b[70][15][1] = 18114 b[70][15][0] = 18115 c b[70][16][2] = 18116 b[70][16][1] = 18117 b[70][16][0] = 18118 c b[70][17][2] = 18119 b[70][17][1] = 18120 b[70][17][0] = 18121 c b[71][1][2] = 18122 b[71][1][1] = 18123 b[71][1][0] = 18124 c b[71][2][2] = 18125 b[71][2][1] = 18126 b[71][2][0] = 18127 c b[71][3][2] = 18128 b[71][3][1] = 18129 b[71][3][0] = 18130 c b[71][4][2] = 18131 b[71][4][1] = 18132 b[71][4][0] = 18133 c b[71][5][2] = 18134 b[71][5][1] = 18135 b[71][5][0] = 18136 c b[71][6][2] = 18137 b[71][6][1] = 18138 b[71][6][0] = 18139 c b[71][7][2] = 18140 b[71][7][1] = 18141 b[71][7][0] = 18142 c b[71][8][2] = 18143 b[71][8][1] = 18144 b[71][8][0] = 18145 c b[71][9][2] = 18146 b[71][9][1] = 18147 b[71][9][0] = 18148 c b[71][10][2] = 18149 b[71][10][1] = 18150 b[71][10][0] = 18151 c b[71][11][2] = 18152 b[71][11][1] = 18153 b[71][11][0] = 18154 c b[71][12][2] = 18155 b[71][12][1] = 18156 b[71][12][0] = 18157 c b[71][13][2] = 18158 b[71][13][1] = 18159 b[71][13][0] = 18160 c b[71][14][2] = 18161 b[71][14][1] = 18162 b[71][14][0] = 18163 c b[71][15][2] = 18164 b[71][15][1] = 18165 b[71][15][0] = 18166 c b[71][16][2] = 18167 b[71][16][1] = 18168 b[71][16][0] = 18169 c b[71][17][2] = 18170 b[71][17][1] = 18171 b[71][17][0] = 18172 c b[72][1][2] = 18173 b[72][1][1] = 18174 b[72][1][0] = 18175 c b[72][2][2] = 18176 b[72][2][1] = 18177 b[72][2][0] = 18178 c b[72][3][2] = 18179 b[72][3][1] = 18180 b[72][3][0] = 18181 c b[72][4][2] = 18182 b[72][4][1] = 18183 b[72][4][0] = 18184 c b[72][5][2] = 18185 b[72][5][1] = 18186 b[72][5][0] = 18187 c b[72][6][2] = 18188 b[72][6][1] = 18189 b[72][6][0] = 18190 c b[72][7][2] = 18191 b[72][7][1] = 18192 b[72][7][0] = 18193 c b[72][8][2] = 18194 b[72][8][1] = 18195 b[72][8][0] = 18196 c b[72][9][2] = 18197 b[72][9][1] = 18198 b[72][9][0] = 18199 c b[72][10][2] = 18200 b[72][10][1] = 18201 b[72][10][0] = 18202 c b[72][11][2] = 18203 b[72][11][1] = 18204 b[72][11][0] = 18205 c b[72][12][2] = 18206 b[72][12][1] = 18207 b[72][12][0] = 18208 c b[72][13][2] = 18209 b[72][13][1] = 18210 b[72][13][0] = 18211 c b[72][14][2] = 18212 b[72][14][1] = 18213 b[72][14][0] = 18214 c b[72][15][2] = 18215 b[72][15][1] = 18216 b[72][15][0] = 18217 c b[72][16][2] = 18218 b[72][16][1] = 18219 b[72][16][0] = 18220 c b[72][17][2] = 18221 b[72][17][1] = 18222 b[72][17][0] = 18223 c b[73][1][2] = 18224 b[73][1][1] = 18225 b[73][1][0] = 18226 c b[73][2][2] = 18227 b[73][2][1] = 18228 b[73][2][0] = 18229 c b[73][3][2] = 18230 b[73][3][1] = 18231 b[73][3][0] = 18232 c b[73][4][2] = 18233 b[73][4][1] = 18234 b[73][4][0] = 18235 c b[73][5][2] = 18236 b[73][5][1] = 18237 b[73][5][0] = 18238 c b[73][6][2] = 18239 b[73][6][1] = 18240 b[73][6][0] = 18241 c b[73][7][2] = 18242 b[73][7][1] = 18243 b[73][7][0] = 18244 c b[73][8][2] = 18245 b[73][8][1] = 18246 b[73][8][0] = 18247 c b[73][9][2] = 18248 b[73][9][1] = 18249 b[73][9][0] = 18250 c b[73][10][2] = 18251 b[73][10][1] = 18252 b[73][10][0] = 18253 c b[73][11][2] = 18254 b[73][11][1] = 18255 b[73][11][0] = 18256 c b[73][12][2] = 18257 b[73][12][1] = 18258 b[73][12][0] = 18259 c b[73][13][2] = 18260 b[73][13][1] = 18261 b[73][13][0] = 18262 c b[73][14][2] = 18263 b[73][14][1] = 18264 b[73][14][0] = 18265 c b[73][15][2] = 18266 b[73][15][1] = 18267 b[73][15][0] = 18268 c b[73][16][2] = 18269 b[73][16][1] = 18270 b[73][16][0] = 18271 c b[74][1][2] = 18272 b[74][1][1] = 18273 b[74][1][0] = 18274 c b[74][2][2] = 18275 b[74][2][1] = 18276 b[74][2][0] = 18277 c b[74][3][2] = 18278 b[74][3][1] = 18279 b[74][3][0] = 18280 c b[74][4][2] = 18281 b[74][4][1] = 18282 b[74][4][0] = 18283 c b[74][5][2] = 18284 b[74][5][1] = 18285 b[74][5][0] = 18286 c b[74][6][2] = 18287 b[74][6][1] = 18288 b[74][6][0] = 18289 c b[74][7][2] = 18290 b[74][7][1] = 18291 b[74][7][0] = 18292 c b[74][8][2] = 18293 b[74][8][1] = 18294 b[74][8][0] = 18295 c b[74][9][2] = 18296 b[74][9][1] = 18297 b[74][9][0] = 18298 c b[74][10][2] = 18299 b[74][10][1] = 18300 b[74][10][0] = 18301 c b[74][11][2] = 18302 b[74][11][1] = 18303 b[74][11][0] = 18304 c b[74][12][2] = 18305 b[74][12][1] = 18306 b[74][12][0] = 18307 c b[74][13][2] = 18308 b[74][13][1] = 18309 b[74][13][0] = 18310 c b[74][14][2] = 18311 b[74][14][1] = 18312 b[74][14][0] = 18313 c b[74][15][2] = 18314 b[74][15][1] = 18315 b[74][15][0] = 18316 c b[74][16][2] = 18317 b[74][16][1] = 18318 b[74][16][0] = 18319 c b[75][1][2] = 18320 b[75][1][1] = 18321 b[75][1][0] = 18322 c b[75][2][2] = 18323 b[75][2][1] = 18324 b[75][2][0] = 18325 c b[75][3][2] = 18326 b[75][3][1] = 18327 b[75][3][0] = 18328 c b[75][4][2] = 18329 b[75][4][1] = 18330 b[75][4][0] = 18331 c b[75][5][2] = 18332 b[75][5][1] = 18333 b[75][5][0] = 18334 c b[75][6][2] = 18335 b[75][6][1] = 18336 b[75][6][0] = 18337 c b[75][7][2] = 18338 b[75][7][1] = 18339 b[75][7][0] = 18340 c b[75][8][2] = 18341 b[75][8][1] = 18342 b[75][8][0] = 18343 c b[75][9][2] = 18344 b[75][9][1] = 18345 b[75][9][0] = 18346 c b[75][10][2] = 18347 b[75][10][1] = 18348 b[75][10][0] = 18349 c b[75][11][2] = 18350 b[75][11][1] = 18351 b[75][11][0] = 18352 c b[75][12][2] = 18353 b[75][12][1] = 18354 b[75][12][0] = 18355 c b[75][13][2] = 18356 b[75][13][1] = 18357 b[75][13][0] = 18358 c b[75][14][2] = 18359 b[75][14][1] = 18360 b[75][14][0] = 18361 c b[75][15][2] = 18362 b[75][15][1] = 18363 b[75][15][0] = 18364 c b[75][16][2] = 18365 b[75][16][1] = 18366 b[75][16][0] = 18367 c b[76][1][2] = 18368 b[76][1][1] = 18369 b[76][1][0] = 18370 c b[76][2][2] = 18371 b[76][2][1] = 18372 b[76][2][0] = 18373 c b[76][3][2] = 18374 b[76][3][1] = 18375 b[76][3][0] = 18376 c b[76][4][2] = 18377 b[76][4][1] = 18378 b[76][4][0] = 18379 c b[76][5][2] = 18380 b[76][5][1] = 18381 b[76][5][0] = 18382 c b[76][6][2] = 18383 b[76][6][1] = 18384 b[76][6][0] = 18385 c b[76][7][2] = 18386 b[76][7][1] = 18387 b[76][7][0] = 18388 c b[76][8][2] = 18389 b[76][8][1] = 18390 b[76][8][0] = 18391 c b[76][9][2] = 18392 b[76][9][1] = 18393 b[76][9][0] = 18394 c b[76][10][2] = 18395 b[76][10][1] = 18396 b[76][10][0] = 18397 c b[76][11][2] = 18398 b[76][11][1] = 18399 b[76][11][0] = 18400 c b[76][12][2] = 18401 b[76][12][1] = 18402 b[76][12][0] = 18403 c b[76][13][2] = 18404 b[76][13][1] = 18405 b[76][13][0] = 18406 c b[76][14][2] = 18407 b[76][14][1] = 18408 b[76][14][0] = 18409 c b[76][15][2] = 18410 b[76][15][1] = 18411 b[76][15][0] = 18412 c b[76][16][2] = 18413 b[76][16][1] = 18414 b[76][16][0] = 18415 c b[77][1][2] = 18416 b[77][1][1] = 18417 b[77][1][0] = 18418 c b[77][2][2] = 18419 b[77][2][1] = 18420 b[77][2][0] = 18421 c b[77][3][2] = 18422 b[77][3][1] = 18423 b[77][3][0] = 18424 c b[77][4][2] = 18425 b[77][4][1] = 18426 b[77][4][0] = 18427 c b[77][5][2] = 18428 b[77][5][1] = 18429 b[77][5][0] = 18430 c b[77][6][2] = 18431 b[77][6][1] = 18432 b[77][6][0] = 18433 c b[77][7][2] = 18434 b[77][7][1] = 18435 b[77][7][0] = 18436 c b[77][8][2] = 18437 b[77][8][1] = 18438 b[77][8][0] = 18439 c b[77][9][2] = 18440 b[77][9][1] = 18441 b[77][9][0] = 18442 c b[77][10][2] = 18443 b[77][10][1] = 18444 b[77][10][0] = 18445 c b[77][11][2] = 18446 b[77][11][1] = 18447 b[77][11][0] = 18448 c b[77][12][2] = 18449 b[77][12][1] = 18450 b[77][12][0] = 18451 c b[77][13][2] = 18452 b[77][13][1] = 18453 b[77][13][0] = 18454 c b[77][14][2] = 18455 b[77][14][1] = 18456 b[77][14][0] = 18457 c b[77][15][2] = 18458 b[77][15][1] = 18459 b[77][15][0] = 18460 c b[77][16][2] = 18461 b[77][16][1] = 18462 b[77][16][0] = 18463 c b[78][1][2] = 18464 b[78][1][1] = 18465 b[78][1][0] = 18466 c b[78][2][2] = 18467 b[78][2][1] = 18468 b[78][2][0] = 18469 c b[78][3][2] = 18470 b[78][3][1] = 18471 b[78][3][0] = 18472 c b[78][4][2] = 18473 b[78][4][1] = 18474 b[78][4][0] = 18475 c b[78][5][2] = 18476 b[78][5][1] = 18477 b[78][5][0] = 18478 c b[78][6][2] = 18479 b[78][6][1] = 18480 b[78][6][0] = 18481 c b[78][7][2] = 18482 b[78][7][1] = 18483 b[78][7][0] = 18484 c b[78][8][2] = 18485 b[78][8][1] = 18486 b[78][8][0] = 18487 c b[78][9][2] = 18488 b[78][9][1] = 18489 b[78][9][0] = 18490 c b[78][10][2] = 18491 b[78][10][1] = 18492 b[78][10][0] = 18493 c b[78][11][2] = 18494 b[78][11][1] = 18495 b[78][11][0] = 18496 c b[78][12][2] = 18497 b[78][12][1] = 18498 b[78][12][0] = 18499 c b[78][13][2] = 18500 b[78][13][1] = 18501 b[78][13][0] = 18502 c b[78][14][2] = 18503 b[78][14][1] = 18504 b[78][14][0] = 18505 c b[78][15][2] = 18506 b[78][15][1] = 18507 b[78][15][0] = 18508 c b[79][1][2] = 18509 b[79][1][1] = 18510 b[79][1][0] = 18511 c b[79][2][2] = 18512 b[79][2][1] = 18513 b[79][2][0] = 18514 c b[79][3][2] = 18515 b[79][3][1] = 18516 b[79][3][0] = 18517 c b[79][4][2] = 18518 b[79][4][1] = 18519 b[79][4][0] = 18520 c b[79][5][2] = 18521 b[79][5][1] = 18522 b[79][5][0] = 18523 c b[79][6][2] = 18524 b[79][6][1] = 18525 b[79][6][0] = 18526 c b[79][7][2] = 18527 b[79][7][1] = 18528 b[79][7][0] = 18529 c b[79][8][2] = 18530 b[79][8][1] = 18531 b[79][8][0] = 18532 c b[79][9][2] = 18533 b[79][9][1] = 18534 b[79][9][0] = 18535 c b[79][10][2] = 18536 b[79][10][1] = 18537 b[79][10][0] = 18538 c b[79][11][2] = 18539 b[79][11][1] = 18540 b[79][11][0] = 18541 c b[79][12][2] = 18542 b[79][12][1] = 18543 b[79][12][0] = 18544 c b[79][13][2] = 18545 b[79][13][1] = 18546 b[79][13][0] = 18547 c b[79][14][2] = 18548 b[79][14][1] = 18549 b[79][14][0] = 18550 c b[79][15][2] = 18551 b[79][15][1] = 18552 b[79][15][0] = 18553 c b[80][1][2] = 18554 b[80][1][1] = 18555 b[80][1][0] = 18556 c b[80][2][2] = 18557 b[80][2][1] = 18558 b[80][2][0] = 18559 c b[80][3][2] = 18560 b[80][3][1] = 18561 b[80][3][0] = 18562 c b[80][4][2] = 18563 b[80][4][1] = 18564 b[80][4][0] = 18565 c b[80][5][2] = 18566 b[80][5][1] = 18567 b[80][5][0] = 18568 c b[80][6][2] = 18569 b[80][6][1] = 18570 b[80][6][0] = 18571 c b[80][7][2] = 18572 b[80][7][1] = 18573 b[80][7][0] = 18574 c b[80][8][2] = 18575 b[80][8][1] = 18576 b[80][8][0] = 18577 c b[80][9][2] = 18578 b[80][9][1] = 18579 b[80][9][0] = 18580 c b[80][10][2] = 18581 b[80][10][1] = 18582 b[80][10][0] = 18583 c b[80][11][2] = 18584 b[80][11][1] = 18585 b[80][11][0] = 18586 c b[80][12][2] = 18587 b[80][12][1] = 18588 b[80][12][0] = 18589 c b[80][13][2] = 18590 b[80][13][1] = 18591 b[80][13][0] = 18592 c b[80][14][2] = 18593 b[80][14][1] = 18594 b[80][14][0] = 18595 c b[80][15][2] = 18596 b[80][15][1] = 18597 b[80][15][0] = 18598 c b[81][1][2] = 18599 b[81][1][1] = 18600 b[81][1][0] = 18601 c b[81][2][2] = 18602 b[81][2][1] = 18603 b[81][2][0] = 18604 c b[81][3][2] = 18605 b[81][3][1] = 18606 b[81][3][0] = 18607 c b[81][4][2] = 18608 b[81][4][1] = 18609 b[81][4][0] = 18610 c b[81][5][2] = 18611 b[81][5][1] = 18612 b[81][5][0] = 18613 c b[81][6][2] = 18614 b[81][6][1] = 18615 b[81][6][0] = 18616 c b[81][7][2] = 18617 b[81][7][1] = 18618 b[81][7][0] = 18619 c b[81][8][2] = 18620 b[81][8][1] = 18621 b[81][8][0] = 18622 c b[81][9][2] = 18623 b[81][9][1] = 18624 b[81][9][0] = 18625 c b[81][10][2] = 18626 b[81][10][1] = 18627 b[81][10][0] = 18628 c b[81][11][2] = 18629 b[81][11][1] = 18630 b[81][11][0] = 18631 c b[81][12][2] = 18632 b[81][12][1] = 18633 b[81][12][0] = 18634 c b[81][13][2] = 18635 b[81][13][1] = 18636 b[81][13][0] = 18637 c b[81][14][2] = 18638 b[81][14][1] = 18639 b[81][14][0] = 18640 c b[81][15][2] = 18641 b[81][15][1] = 18642 b[81][15][0] = 18643 c b[82][1][2] = 18644 b[82][1][1] = 18645 b[82][1][0] = 18646 c b[82][2][2] = 18647 b[82][2][1] = 18648 b[82][2][0] = 18649 c b[82][3][2] = 18650 b[82][3][1] = 18651 b[82][3][0] = 18652 c b[82][4][2] = 18653 b[82][4][1] = 18654 b[82][4][0] = 18655 c b[82][5][2] = 18656 b[82][5][1] = 18657 b[82][5][0] = 18658 c b[82][6][2] = 18659 b[82][6][1] = 18660 b[82][6][0] = 18661 c b[82][7][2] = 18662 b[82][7][1] = 18663 b[82][7][0] = 18664 c b[82][8][2] = 18665 b[82][8][1] = 18666 b[82][8][0] = 18667 c b[82][9][2] = 18668 b[82][9][1] = 18669 b[82][9][0] = 18670 c b[82][10][2] = 18671 b[82][10][1] = 18672 b[82][10][0] = 18673 c b[82][11][2] = 18674 b[82][11][1] = 18675 b[82][11][0] = 18676 c b[82][12][2] = 18677 b[82][12][1] = 18678 b[82][12][0] = 18679 c b[82][13][2] = 18680 b[82][13][1] = 18681 b[82][13][0] = 18682 c b[82][14][2] = 18683 b[82][14][1] = 18684 b[82][14][0] = 18685 c b[82][15][2] = 18686 b[82][15][1] = 18687 b[82][15][0] = 18688 c b[83][1][2] = 18689 b[83][1][1] = 18690 b[83][1][0] = 18691 c b[83][2][2] = 18692 b[83][2][1] = 18693 b[83][2][0] = 18694 c b[83][3][2] = 18695 b[83][3][1] = 18696 b[83][3][0] = 18697 c b[83][4][2] = 18698 b[83][4][1] = 18699 b[83][4][0] = 18700 c b[83][5][2] = 18701 b[83][5][1] = 18702 b[83][5][0] = 18703 c b[83][6][2] = 18704 b[83][6][1] = 18705 b[83][6][0] = 18706 c b[83][7][2] = 18707 b[83][7][1] = 18708 b[83][7][0] = 18709 c b[83][8][2] = 18710 b[83][8][1] = 18711 b[83][8][0] = 18712 c b[83][9][2] = 18713 b[83][9][1] = 18714 b[83][9][0] = 18715 c b[83][10][2] = 18716 b[83][10][1] = 18717 b[83][10][0] = 18718 c b[83][11][2] = 18719 b[83][11][1] = 18720 b[83][11][0] = 18721 c b[83][12][2] = 18722 b[83][12][1] = 18723 b[83][12][0] = 18724 c b[83][13][2] = 18725 b[83][13][1] = 18726 b[83][13][0] = 18727 c b[83][14][2] = 18728 b[83][14][1] = 18729 b[83][14][0] = 18730 c b[84][1][2] = 18731 b[84][1][1] = 18732 b[84][1][0] = 18733 c b[84][2][2] = 18734 b[84][2][1] = 18735 b[84][2][0] = 18736 c b[84][3][2] = 18737 b[84][3][1] = 18738 b[84][3][0] = 18739 c b[84][4][2] = 18740 b[84][4][1] = 18741 b[84][4][0] = 18742 c b[84][5][2] = 18743 b[84][5][1] = 18744 b[84][5][0] = 18745 c b[84][6][2] = 18746 b[84][6][1] = 18747 b[84][6][0] = 18748 c b[84][7][2] = 18749 b[84][7][1] = 18750 b[84][7][0] = 18751 c b[84][8][2] = 18752 b[84][8][1] = 18753 b[84][8][0] = 18754 c b[84][9][2] = 18755 b[84][9][1] = 18756 b[84][9][0] = 18757 c b[84][10][2] = 18758 b[84][10][1] = 18759 b[84][10][0] = 18760 c b[84][11][2] = 18761 b[84][11][1] = 18762 b[84][11][0] = 18763 c b[84][12][2] = 18764 b[84][12][1] = 18765 b[84][12][0] = 18766 c b[84][13][2] = 18767 b[84][13][1] = 18768 b[84][13][0] = 18769 c b[84][14][2] = 18770 b[84][14][1] = 18771 b[84][14][0] = 18772 c b[85][1][2] = 18773 b[85][1][1] = 18774 b[85][1][0] = 18775 c b[85][2][2] = 18776 b[85][2][1] = 18777 b[85][2][0] = 18778 c b[85][3][2] = 18779 b[85][3][1] = 18780 b[85][3][0] = 18781 c b[85][4][2] = 18782 b[85][4][1] = 18783 b[85][4][0] = 18784 c b[85][5][2] = 18785 b[85][5][1] = 18786 b[85][5][0] = 18787 c b[85][6][2] = 18788 b[85][6][1] = 18789 b[85][6][0] = 18790 c b[85][7][2] = 18791 b[85][7][1] = 18792 b[85][7][0] = 18793 c b[85][8][2] = 18794 b[85][8][1] = 18795 b[85][8][0] = 18796 c b[85][9][2] = 18797 b[85][9][1] = 18798 b[85][9][0] = 18799 c b[85][10][2] = 18800 b[85][10][1] = 18801 b[85][10][0] = 18802 c b[85][11][2] = 18803 b[85][11][1] = 18804 b[85][11][0] = 18805 c b[85][12][2] = 18806 b[85][12][1] = 18807 b[85][12][0] = 18808 c b[85][13][2] = 18809 b[85][13][1] = 18810 b[85][13][0] = 18811 c b[85][14][2] = 18812 b[85][14][1] = 18813 b[85][14][0] = 18814 c b[86][1][2] = 18815 b[86][1][1] = 18816 b[86][1][0] = 18817 c b[86][2][2] = 18818 b[86][2][1] = 18819 b[86][2][0] = 18820 c b[86][3][2] = 18821 b[86][3][1] = 18822 b[86][3][0] = 18823 c b[86][4][2] = 18824 b[86][4][1] = 18825 b[86][4][0] = 18826 c b[86][5][2] = 18827 b[86][5][1] = 18828 b[86][5][0] = 18829 c b[86][6][2] = 18830 b[86][6][1] = 18831 b[86][6][0] = 18832 c b[86][7][2] = 18833 b[86][7][1] = 18834 b[86][7][0] = 18835 c b[86][8][2] = 18836 b[86][8][1] = 18837 b[86][8][0] = 18838 c b[86][9][2] = 18839 b[86][9][1] = 18840 b[86][9][0] = 18841 c b[86][10][2] = 18842 b[86][10][1] = 18843 b[86][10][0] = 18844 c b[86][11][2] = 18845 b[86][11][1] = 18846 b[86][11][0] = 18847 c b[86][12][2] = 18848 b[86][12][1] = 18849 b[86][12][0] = 18850 c b[86][13][2] = 18851 b[86][13][1] = 18852 b[86][13][0] = 18853 c b[86][14][2] = 18854 b[86][14][1] = 18855 b[86][14][0] = 18856 c b[87][1][2] = 18857 b[87][1][1] = 18858 b[87][1][0] = 18859 c b[87][2][2] = 18860 b[87][2][1] = 18861 b[87][2][0] = 18862 c b[87][3][2] = 18863 b[87][3][1] = 18864 b[87][3][0] = 18865 c b[87][4][2] = 18866 b[87][4][1] = 18867 b[87][4][0] = 18868 c b[87][5][2] = 18869 b[87][5][1] = 18870 b[87][5][0] = 18871 c b[87][6][2] = 18872 b[87][6][1] = 18873 b[87][6][0] = 18874 c b[87][7][2] = 18875 b[87][7][1] = 18876 b[87][7][0] = 18877 c b[87][8][2] = 18878 b[87][8][1] = 18879 b[87][8][0] = 18880 c b[87][9][2] = 18881 b[87][9][1] = 18882 b[87][9][0] = 18883 c b[87][10][2] = 18884 b[87][10][1] = 18885 b[87][10][0] = 18886 c b[87][11][2] = 18887 b[87][11][1] = 18888 b[87][11][0] = 18889 c b[87][12][2] = 18890 b[87][12][1] = 18891 b[87][12][0] = 18892 c b[87][13][2] = 18893 b[87][13][1] = 18894 b[87][13][0] = 18895 c b[87][14][2] = 18896 b[87][14][1] = 18897 b[87][14][0] = 18898 c b[88][1][2] = 18899 b[88][1][1] = 18900 b[88][1][0] = 18901 c b[88][2][2] = 18902 b[88][2][1] = 18903 b[88][2][0] = 18904 c b[88][3][2] = 18905 b[88][3][1] = 18906 b[88][3][0] = 18907 c b[88][4][2] = 18908 b[88][4][1] = 18909 b[88][4][0] = 18910 c b[88][5][2] = 18911 b[88][5][1] = 18912 b[88][5][0] = 18913 c b[88][6][2] = 18914 b[88][6][1] = 18915 b[88][6][0] = 18916 c b[88][7][2] = 18917 b[88][7][1] = 18918 b[88][7][0] = 18919 c b[88][8][2] = 18920 b[88][8][1] = 18921 b[88][8][0] = 18922 c b[88][9][2] = 18923 b[88][9][1] = 18924 b[88][9][0] = 18925 c b[88][10][2] = 18926 b[88][10][1] = 18927 b[88][10][0] = 18928 c b[88][11][2] = 18929 b[88][11][1] = 18930 b[88][11][0] = 18931 c b[88][12][2] = 18932 b[88][12][1] = 18933 b[88][12][0] = 18934 c b[88][13][2] = 18935 b[88][13][1] = 18936 b[88][13][0] = 18937 c b[88][14][2] = 18938 b[88][14][1] = 18939 b[88][14][0] = 18940 c b[89][1][2] = 18941 b[89][1][1] = 18942 b[89][1][0] = 18943 c b[89][2][2] = 18944 b[89][2][1] = 18945 b[89][2][0] = 18946 c b[89][3][2] = 18947 b[89][3][1] = 18948 b[89][3][0] = 18949 c b[89][4][2] = 18950 b[89][4][1] = 18951 b[89][4][0] = 18952 c b[89][5][2] = 18953 b[89][5][1] = 18954 b[89][5][0] = 18955 c b[89][6][2] = 18956 b[89][6][1] = 18957 b[89][6][0] = 18958 c b[89][7][2] = 18959 b[89][7][1] = 18960 b[89][7][0] = 18961 c b[89][8][2] = 18962 b[89][8][1] = 18963 b[89][8][0] = 18964 c b[89][9][2] = 18965 b[89][9][1] = 18966 b[89][9][0] = 18967 c b[89][10][2] = 18968 b[89][10][1] = 18969 b[89][10][0] = 18970 c b[89][11][2] = 18971 b[89][11][1] = 18972 b[89][11][0] = 18973 c b[89][12][2] = 18974 b[89][12][1] = 18975 b[89][12][0] = 18976 c b[89][13][2] = 18977 b[89][13][1] = 18978 b[89][13][0] = 18979 c b[89][14][2] = 18980 b[89][14][1] = 18981 b[89][14][0] = 18982 c b[90][1][2] = 18983 b[90][1][1] = 18984 b[90][1][0] = 18985 c b[90][2][2] = 18986 b[90][2][1] = 18987 b[90][2][0] = 18988 c b[90][3][2] = 18989 b[90][3][1] = 18990 b[90][3][0] = 18991 c b[90][4][2] = 18992 b[90][4][1] = 18993 b[90][4][0] = 18994 c b[90][5][2] = 18995 b[90][5][1] = 18996 b[90][5][0] = 18997 c b[90][6][2] = 18998 b[90][6][1] = 18999 b[90][6][0] = 19000 c b[90][7][2] = 19001 b[90][7][1] = 19002 b[90][7][0] = 19003 c b[90][8][2] = 19004 b[90][8][1] = 19005 b[90][8][0] = 19006 c b[90][9][2] = 19007 b[90][9][1] = 19008 b[90][9][0] = 19009 c b[90][10][2] = 19010 b[90][10][1] = 19011 b[90][10][0] = 19012 c b[90][11][2] = 19013 b[90][11][1] = 19014 b[90][11][0] = 19015 c b[90][12][2] = 19016 b[90][12][1] = 19017 b[90][12][0] = 19018 c b[90][13][2] = 19019 b[90][13][1] = 19020 b[90][13][0] = 19021 c b[91][1][2] = 19022 b[91][1][1] = 19023 b[91][1][0] = 19024 c b[91][2][2] = 19025 b[91][2][1] = 19026 b[91][2][0] = 19027 c b[91][3][2] = 19028 b[91][3][1] = 19029 b[91][3][0] = 19030 c b[91][4][2] = 19031 b[91][4][1] = 19032 b[91][4][0] = 19033 c b[91][5][2] = 19034 b[91][5][1] = 19035 b[91][5][0] = 19036 c b[91][6][2] = 19037 b[91][6][1] = 19038 b[91][6][0] = 19039 c b[91][7][2] = 19040 b[91][7][1] = 19041 b[91][7][0] = 19042 c b[91][8][2] = 19043 b[91][8][1] = 19044 b[91][8][0] = 19045 c b[91][9][2] = 19046 b[91][9][1] = 19047 b[91][9][0] = 19048 c b[91][10][2] = 19049 b[91][10][1] = 19050 b[91][10][0] = 19051 c b[91][11][2] = 19052 b[91][11][1] = 19053 b[91][11][0] = 19054 c b[91][12][2] = 19055 b[91][12][1] = 19056 b[91][12][0] = 19057 c b[91][13][2] = 19058 b[91][13][1] = 19059 b[91][13][0] = 19060 c b[92][1][2] = 19061 b[92][1][1] = 19062 b[92][1][0] = 19063 c b[92][2][2] = 19064 b[92][2][1] = 19065 b[92][2][0] = 19066 c b[92][3][2] = 19067 b[92][3][1] = 19068 b[92][3][0] = 19069 c b[92][4][2] = 19070 b[92][4][1] = 19071 b[92][4][0] = 19072 c b[92][5][2] = 19073 b[92][5][1] = 19074 b[92][5][0] = 19075 c b[92][6][2] = 19076 b[92][6][1] = 19077 b[92][6][0] = 19078 c b[92][7][2] = 19079 b[92][7][1] = 19080 b[92][7][0] = 19081 c b[92][8][2] = 19082 b[92][8][1] = 19083 b[92][8][0] = 19084 c b[92][9][2] = 19085 b[92][9][1] = 19086 b[92][9][0] = 19087 c b[92][10][2] = 19088 b[92][10][1] = 19089 b[92][10][0] = 19090 c b[92][11][2] = 19091 b[92][11][1] = 19092 b[92][11][0] = 19093 c b[92][12][2] = 19094 b[92][12][1] = 19095 b[92][12][0] = 19096 c b[92][13][2] = 19097 b[92][13][1] = 19098 b[92][13][0] = 19099 c b[93][1][2] = 19100 b[93][1][1] = 19101 b[93][1][0] = 19102 c b[93][2][2] = 19103 b[93][2][1] = 19104 b[93][2][0] = 19105 c b[93][3][2] = 19106 b[93][3][1] = 19107 b[93][3][0] = 19108 c b[93][4][2] = 19109 b[93][4][1] = 19110 b[93][4][0] = 19111 c b[93][5][2] = 19112 b[93][5][1] = 19113 b[93][5][0] = 19114 c b[93][6][2] = 19115 b[93][6][1] = 19116 b[93][6][0] = 19117 c b[93][7][2] = 19118 b[93][7][1] = 19119 b[93][7][0] = 19120 c b[93][8][2] = 19121 b[93][8][1] = 19122 b[93][8][0] = 19123 c b[93][9][2] = 19124 b[93][9][1] = 19125 b[93][9][0] = 19126 c b[93][10][2] = 19127 b[93][10][1] = 19128 b[93][10][0] = 19129 c b[93][11][2] = 19130 b[93][11][1] = 19131 b[93][11][0] = 19132 c b[93][12][2] = 19133 b[93][12][1] = 19134 b[93][12][0] = 19135 c b[93][13][2] = 19136 b[93][13][1] = 19137 b[93][13][0] = 19138 c b[94][1][2] = 19139 b[94][1][1] = 19140 b[94][1][0] = 19141 c b[94][2][2] = 19142 b[94][2][1] = 19143 b[94][2][0] = 19144 c b[94][3][2] = 19145 b[94][3][1] = 19146 b[94][3][0] = 19147 c b[94][4][2] = 19148 b[94][4][1] = 19149 b[94][4][0] = 19150 c b[94][5][2] = 19151 b[94][5][1] = 19152 b[94][5][0] = 19153 c b[94][6][2] = 19154 b[94][6][1] = 19155 b[94][6][0] = 19156 c b[94][7][2] = 19157 b[94][7][1] = 19158 b[94][7][0] = 19159 c b[94][8][2] = 19160 b[94][8][1] = 19161 b[94][8][0] = 19162 c b[94][9][2] = 19163 b[94][9][1] = 19164 b[94][9][0] = 19165 c b[94][10][2] = 19166 b[94][10][1] = 19167 b[94][10][0] = 19168 c b[94][11][2] = 19169 b[94][11][1] = 19170 b[94][11][0] = 19171 c b[94][12][2] = 19172 b[94][12][1] = 19173 b[94][12][0] = 19174 c b[94][13][2] = 19175 b[94][13][1] = 19176 b[94][13][0] = 19177 c b[95][1][2] = 19178 b[95][1][1] = 19179 b[95][1][0] = 19180 c b[95][2][2] = 19181 b[95][2][1] = 19182 b[95][2][0] = 19183 c b[95][3][2] = 19184 b[95][3][1] = 19185 b[95][3][0] = 19186 c b[95][4][2] = 19187 b[95][4][1] = 19188 b[95][4][0] = 19189 c b[95][5][2] = 19190 b[95][5][1] = 19191 b[95][5][0] = 19192 c b[95][6][2] = 19193 b[95][6][1] = 19194 b[95][6][0] = 19195 c b[95][7][2] = 19196 b[95][7][1] = 19197 b[95][7][0] = 19198 c b[95][8][2] = 19199 b[95][8][1] = 19200 b[95][8][0] = 19201 c b[95][9][2] = 19202 b[95][9][1] = 19203 b[95][9][0] = 19204 c b[95][10][2] = 19205 b[95][10][1] = 19206 b[95][10][0] = 19207 c b[95][11][2] = 19208 b[95][11][1] = 19209 b[95][11][0] = 19210 c b[95][12][2] = 19211 b[95][12][1] = 19212 b[95][12][0] = 19213 c b[95][13][2] = 19214 b[95][13][1] = 19215 b[95][13][0] = 19216 c b[96][1][2] = 19217 b[96][1][1] = 19218 b[96][1][0] = 19219 c b[96][2][2] = 19220 b[96][2][1] = 19221 b[96][2][0] = 19222 c b[96][3][2] = 19223 b[96][3][1] = 19224 b[96][3][0] = 19225 c b[96][4][2] = 19226 b[96][4][1] = 19227 b[96][4][0] = 19228 c b[96][5][2] = 19229 b[96][5][1] = 19230 b[96][5][0] = 19231 c b[96][6][2] = 19232 b[96][6][1] = 19233 b[96][6][0] = 19234 c b[96][7][2] = 19235 b[96][7][1] = 19236 b[96][7][0] = 19237 c b[96][8][2] = 19238 b[96][8][1] = 19239 b[96][8][0] = 19240 c b[96][9][2] = 19241 b[96][9][1] = 19242 b[96][9][0] = 19243 c b[96][10][2] = 19244 b[96][10][1] = 19245 b[96][10][0] = 19246 c b[96][11][2] = 19247 b[96][11][1] = 19248 b[96][11][0] = 19249 c b[96][12][2] = 19250 b[96][12][1] = 19251 b[96][12][0] = 19252 c b[96][13][2] = 19253 b[96][13][1] = 19254 b[96][13][0] = 19255 c b[97][1][2] = 19256 b[97][1][1] = 19257 b[97][1][0] = 19258 c b[97][2][2] = 19259 b[97][2][1] = 19260 b[97][2][0] = 19261 c b[97][3][2] = 19262 b[97][3][1] = 19263 b[97][3][0] = 19264 c b[97][4][2] = 19265 b[97][4][1] = 19266 b[97][4][0] = 19267 c b[97][5][2] = 19268 b[97][5][1] = 19269 b[97][5][0] = 19270 c b[97][6][2] = 19271 b[97][6][1] = 19272 b[97][6][0] = 19273 c b[97][7][2] = 19274 b[97][7][1] = 19275 b[97][7][0] = 19276 c b[97][8][2] = 19277 b[97][8][1] = 19278 b[97][8][0] = 19279 c b[97][9][2] = 19280 b[97][9][1] = 19281 b[97][9][0] = 19282 c b[97][10][2] = 19283 b[97][10][1] = 19284 b[97][10][0] = 19285 c b[97][11][2] = 19286 b[97][11][1] = 19287 b[97][11][0] = 19288 c b[97][12][2] = 19289 b[97][12][1] = 19290 b[97][12][0] = 19291 c b[98][1][2] = 19292 b[98][1][1] = 19293 b[98][1][0] = 19294 c b[98][2][2] = 19295 b[98][2][1] = 19296 b[98][2][0] = 19297 c b[98][3][2] = 19298 b[98][3][1] = 19299 b[98][3][0] = 19300 c b[98][4][2] = 19301 b[98][4][1] = 19302 b[98][4][0] = 19303 c b[98][5][2] = 19304 b[98][5][1] = 19305 b[98][5][0] = 19306 c b[98][6][2] = 19307 b[98][6][1] = 19308 b[98][6][0] = 19309 c b[98][7][2] = 19310 b[98][7][1] = 19311 b[98][7][0] = 19312 c b[98][8][2] = 19313 b[98][8][1] = 19314 b[98][8][0] = 19315 c b[98][9][2] = 19316 b[98][9][1] = 19317 b[98][9][0] = 19318 c b[98][10][2] = 19319 b[98][10][1] = 19320 b[98][10][0] = 19321 c b[98][11][2] = 19322 b[98][11][1] = 19323 b[98][11][0] = 19324 c b[98][12][2] = 19325 b[98][12][1] = 19326 b[98][12][0] = 19327 c b[99][1][2] = 19328 b[99][1][1] = 19329 b[99][1][0] = 19330 c b[99][2][2] = 19331 b[99][2][1] = 19332 b[99][2][0] = 19333 c b[99][3][2] = 19334 b[99][3][1] = 19335 b[99][3][0] = 19336 c b[99][4][2] = 19337 b[99][4][1] = 19338 b[99][4][0] = 19339 c b[99][5][2] = 19340 b[99][5][1] = 19341 b[99][5][0] = 19342 c b[99][6][2] = 19343 b[99][6][1] = 19344 b[99][6][0] = 19345 c b[99][7][2] = 19346 b[99][7][1] = 19347 b[99][7][0] = 19348 c b[99][8][2] = 19349 b[99][8][1] = 19350 b[99][8][0] = 19351 c b[99][9][2] = 19352 b[99][9][1] = 19353 b[99][9][0] = 19354 c b[99][10][2] = 19355 b[99][10][1] = 19356 b[99][10][0] = 19357 c b[99][11][2] = 19358 b[99][11][1] = 19359 b[99][11][0] = 19360 c b[99][12][2] = 19361 b[99][12][1] = 19362 b[99][12][0] = 19363 c b[100][1][2] = 19364 b[100][1][1] = 19365 b[100][1][0] = 19366 c b[100][2][2] = 19367 b[100][2][1] = 19368 b[100][2][0] = 19369 c b[100][3][2] = 19370 b[100][3][1] = 19371 b[100][3][0] = 19372 c b[100][4][2] = 19373 b[100][4][1] = 19374 b[100][4][0] = 19375 c b[100][5][2] = 19376 b[100][5][1] = 19377 b[100][5][0] = 19378 c b[100][6][2] = 19379 b[100][6][1] = 19380 b[100][6][0] = 19381 c b[100][7][2] = 19382 b[100][7][1] = 19383 b[100][7][0] = 19384 c b[100][8][2] = 19385 b[100][8][1] = 19386 b[100][8][0] = 19387 c b[100][9][2] = 19388 b[100][9][1] = 19389 b[100][9][0] = 19390 c b[100][10][2] = 19391 b[100][10][1] = 19392 b[100][10][0] = 19393 c b[100][11][2] = 19394 b[100][11][1] = 19395 b[100][11][0] = 19396 c b[100][12][2] = 19397 b[100][12][1] = 19398 b[100][12][0] = 19399 c b[101][1][2] = 19400 b[101][1][1] = 19401 b[101][1][0] = 19402 c b[101][2][2] = 19403 b[101][2][1] = 19404 b[101][2][0] = 19405 c b[101][3][2] = 19406 b[101][3][1] = 19407 b[101][3][0] = 19408 c b[101][4][2] = 19409 b[101][4][1] = 19410 b[101][4][0] = 19411 c b[101][5][2] = 19412 b[101][5][1] = 19413 b[101][5][0] = 19414 c b[101][6][2] = 19415 b[101][6][1] = 19416 b[101][6][0] = 19417 c b[101][7][2] = 19418 b[101][7][1] = 19419 b[101][7][0] = 19420 c b[101][8][2] = 19421 b[101][8][1] = 19422 b[101][8][0] = 19423 c b[101][9][2] = 19424 b[101][9][1] = 19425 b[101][9][0] = 19426 c b[101][10][2] = 19427 b[101][10][1] = 19428 b[101][10][0] = 19429 c b[101][11][2] = 19430 b[101][11][1] = 19431 b[101][11][0] = 19432 c b[101][12][2] = 19433 b[101][12][1] = 19434 b[101][12][0] = 19435 c b[102][1][2] = 19436 b[102][1][1] = 19437 b[102][1][0] = 19438 c b[102][2][2] = 19439 b[102][2][1] = 19440 b[102][2][0] = 19441 c b[102][3][2] = 19442 b[102][3][1] = 19443 b[102][3][0] = 19444 c b[102][4][2] = 19445 b[102][4][1] = 19446 b[102][4][0] = 19447 c b[102][5][2] = 19448 b[102][5][1] = 19449 b[102][5][0] = 19450 c b[102][6][2] = 19451 b[102][6][1] = 19452 b[102][6][0] = 19453 c b[102][7][2] = 19454 b[102][7][1] = 19455 b[102][7][0] = 19456 c b[102][8][2] = 19457 b[102][8][1] = 19458 b[102][8][0] = 19459 c b[102][9][2] = 19460 b[102][9][1] = 19461 b[102][9][0] = 19462 c b[102][10][2] = 19463 b[102][10][1] = 19464 b[102][10][0] = 19465 c b[102][11][2] = 19466 b[102][11][1] = 19467 b[102][11][0] = 19468 c b[102][12][2] = 19469 b[102][12][1] = 19470 b[102][12][0] = 19471 c b[103][1][2] = 19472 b[103][1][1] = 19473 b[103][1][0] = 19474 c b[103][2][2] = 19475 b[103][2][1] = 19476 b[103][2][0] = 19477 c b[103][3][2] = 19478 b[103][3][1] = 19479 b[103][3][0] = 19480 c b[103][4][2] = 19481 b[103][4][1] = 19482 b[103][4][0] = 19483 c b[103][5][2] = 19484 b[103][5][1] = 19485 b[103][5][0] = 19486 c b[103][6][2] = 19487 b[103][6][1] = 19488 b[103][6][0] = 19489 c b[103][7][2] = 19490 b[103][7][1] = 19491 b[103][7][0] = 19492 c b[103][8][2] = 19493 b[103][8][1] = 19494 b[103][8][0] = 19495 c b[103][9][2] = 19496 b[103][9][1] = 19497 b[103][9][0] = 19498 c b[103][10][2] = 19499 b[103][10][1] = 19500 b[103][10][0] = 19501 c b[103][11][2] = 19502 b[103][11][1] = 19503 b[103][11][0] = 19504 c b[103][12][2] = 19505 b[103][12][1] = 19506 b[103][12][0] = 19507 c b[104][1][2] = 19508 b[104][1][1] = 19509 b[104][1][0] = 19510 c b[104][2][2] = 19511 b[104][2][1] = 19512 b[104][2][0] = 19513 c b[104][3][2] = 19514 b[104][3][1] = 19515 b[104][3][0] = 19516 c b[104][4][2] = 19517 b[104][4][1] = 19518 b[104][4][0] = 19519 c b[104][5][2] = 19520 b[104][5][1] = 19521 b[104][5][0] = 19522 c b[104][6][2] = 19523 b[104][6][1] = 19524 b[104][6][0] = 19525 c b[104][7][2] = 19526 b[104][7][1] = 19527 b[104][7][0] = 19528 c b[104][8][2] = 19529 b[104][8][1] = 19530 b[104][8][0] = 19531 c b[104][9][2] = 19532 b[104][9][1] = 19533 b[104][9][0] = 19534 c b[104][10][2] = 19535 b[104][10][1] = 19536 b[104][10][0] = 19537 c b[104][11][2] = 19538 b[104][11][1] = 19539 b[104][11][0] = 19540 c b[104][12][2] = 19541 b[104][12][1] = 19542 b[104][12][0] = 19543 c b[105][1][2] = 19544 b[105][1][1] = 19545 b[105][1][0] = 19546 c b[105][2][2] = 19547 b[105][2][1] = 19548 b[105][2][0] = 19549 c b[105][3][2] = 19550 b[105][3][1] = 19551 b[105][3][0] = 19552 c b[105][4][2] = 19553 b[105][4][1] = 19554 b[105][4][0] = 19555 c b[105][5][2] = 19556 b[105][5][1] = 19557 b[105][5][0] = 19558 c b[105][6][2] = 19559 b[105][6][1] = 19560 b[105][6][0] = 19561 c b[105][7][2] = 19562 b[105][7][1] = 19563 b[105][7][0] = 19564 c b[105][8][2] = 19565 b[105][8][1] = 19566 b[105][8][0] = 19567 c b[105][9][2] = 19568 b[105][9][1] = 19569 b[105][9][0] = 19570 c b[105][10][2] = 19571 b[105][10][1] = 19572 b[105][10][0] = 19573 c b[105][11][2] = 19574 b[105][11][1] = 19575 b[105][11][0] = 19576 c b[105][12][2] = 19577 b[105][12][1] = 19578 b[105][12][0] = 19579 c b[106][1][2] = 19580 b[106][1][1] = 19581 b[106][1][0] = 19582 c b[106][2][2] = 19583 b[106][2][1] = 19584 b[106][2][0] = 19585 c b[106][3][2] = 19586 b[106][3][1] = 19587 b[106][3][0] = 19588 c b[106][4][2] = 19589 b[106][4][1] = 19590 b[106][4][0] = 19591 c b[106][5][2] = 19592 b[106][5][1] = 19593 b[106][5][0] = 19594 c b[106][6][2] = 19595 b[106][6][1] = 19596 b[106][6][0] = 19597 c b[106][7][2] = 19598 b[106][7][1] = 19599 b[106][7][0] = 19600 c b[106][8][2] = 19601 b[106][8][1] = 19602 b[106][8][0] = 19603 c b[106][9][2] = 19604 b[106][9][1] = 19605 b[106][9][0] = 19606 c b[106][10][2] = 19607 b[106][10][1] = 19608 b[106][10][0] = 19609 c b[106][11][2] = 19610 b[106][11][1] = 19611 b[106][11][0] = 19612 c b[107][1][2] = 19613 b[107][1][1] = 19614 b[107][1][0] = 19615 c b[107][2][2] = 19616 b[107][2][1] = 19617 b[107][2][0] = 19618 c b[107][3][2] = 19619 b[107][3][1] = 19620 b[107][3][0] = 19621 c b[107][4][2] = 19622 b[107][4][1] = 19623 b[107][4][0] = 19624 c b[107][5][2] = 19625 b[107][5][1] = 19626 b[107][5][0] = 19627 c b[107][6][2] = 19628 b[107][6][1] = 19629 b[107][6][0] = 19630 c b[107][7][2] = 19631 b[107][7][1] = 19632 b[107][7][0] = 19633 c b[107][8][2] = 19634 b[107][8][1] = 19635 b[107][8][0] = 19636 c b[107][9][2] = 19637 b[107][9][1] = 19638 b[107][9][0] = 19639 c b[107][10][2] = 19640 b[107][10][1] = 19641 b[107][10][0] = 19642 c b[107][11][2] = 19643 b[107][11][1] = 19644 b[107][11][0] = 19645 c b[108][1][2] = 19646 b[108][1][1] = 19647 b[108][1][0] = 19648 c b[108][2][2] = 19649 b[108][2][1] = 19650 b[108][2][0] = 19651 c b[108][3][2] = 19652 b[108][3][1] = 19653 b[108][3][0] = 19654 c b[108][4][2] = 19655 b[108][4][1] = 19656 b[108][4][0] = 19657 c b[108][5][2] = 19658 b[108][5][1] = 19659 b[108][5][0] = 19660 c b[108][6][2] = 19661 b[108][6][1] = 19662 b[108][6][0] = 19663 c b[108][7][2] = 19664 b[108][7][1] = 19665 b[108][7][0] = 19666 c b[108][8][2] = 19667 b[108][8][1] = 19668 b[108][8][0] = 19669 c b[108][9][2] = 19670 b[108][9][1] = 19671 b[108][9][0] = 19672 c b[108][10][2] = 19673 b[108][10][1] = 19674 b[108][10][0] = 19675 c b[108][11][2] = 19676 b[108][11][1] = 19677 b[108][11][0] = 19678 c b[109][1][2] = 19679 b[109][1][1] = 19680 b[109][1][0] = 19681 c b[109][2][2] = 19682 b[109][2][1] = 19683 b[109][2][0] = 19684 c b[109][3][2] = 19685 b[109][3][1] = 19686 b[109][3][0] = 19687 c b[109][4][2] = 19688 b[109][4][1] = 19689 b[109][4][0] = 19690 c b[109][5][2] = 19691 b[109][5][1] = 19692 b[109][5][0] = 19693 c b[109][6][2] = 19694 b[109][6][1] = 19695 b[109][6][0] = 19696 c b[109][7][2] = 19697 b[109][7][1] = 19698 b[109][7][0] = 19699 c b[109][8][2] = 19700 b[109][8][1] = 19701 b[109][8][0] = 19702 c b[109][9][2] = 19703 b[109][9][1] = 19704 b[109][9][0] = 19705 c b[109][10][2] = 19706 b[109][10][1] = 19707 b[109][10][0] = 19708 c b[109][11][2] = 19709 b[109][11][1] = 19710 b[109][11][0] = 19711 c b[110][1][2] = 19712 b[110][1][1] = 19713 b[110][1][0] = 19714 c b[110][2][2] = 19715 b[110][2][1] = 19716 b[110][2][0] = 19717 c b[110][3][2] = 19718 b[110][3][1] = 19719 b[110][3][0] = 19720 c b[110][4][2] = 19721 b[110][4][1] = 19722 b[110][4][0] = 19723 c b[110][5][2] = 19724 b[110][5][1] = 19725 b[110][5][0] = 19726 c b[110][6][2] = 19727 b[110][6][1] = 19728 b[110][6][0] = 19729 c b[110][7][2] = 19730 b[110][7][1] = 19731 b[110][7][0] = 19732 c b[110][8][2] = 19733 b[110][8][1] = 19734 b[110][8][0] = 19735 c b[110][9][2] = 19736 b[110][9][1] = 19737 b[110][9][0] = 19738 c b[110][10][2] = 19739 b[110][10][1] = 19740 b[110][10][0] = 19741 c b[110][11][2] = 19742 b[110][11][1] = 19743 b[110][11][0] = 19744 c b[111][1][2] = 19745 b[111][1][1] = 19746 b[111][1][0] = 19747 c b[111][2][2] = 19748 b[111][2][1] = 19749 b[111][2][0] = 19750 c b[111][3][2] = 19751 b[111][3][1] = 19752 b[111][3][0] = 19753 c b[111][4][2] = 19754 b[111][4][1] = 19755 b[111][4][0] = 19756 c b[111][5][2] = 19757 b[111][5][1] = 19758 b[111][5][0] = 19759 c b[111][6][2] = 19760 b[111][6][1] = 19761 b[111][6][0] = 19762 c b[111][7][2] = 19763 b[111][7][1] = 19764 b[111][7][0] = 19765 c b[111][8][2] = 19766 b[111][8][1] = 19767 b[111][8][0] = 19768 c b[111][9][2] = 19769 b[111][9][1] = 19770 b[111][9][0] = 19771 c b[111][10][2] = 19772 b[111][10][1] = 19773 b[111][10][0] = 19774 c b[111][11][2] = 19775 b[111][11][1] = 19776 b[111][11][0] = 19777 c b[112][1][2] = 19778 b[112][1][1] = 19779 b[112][1][0] = 19780 c b[112][2][2] = 19781 b[112][2][1] = 19782 b[112][2][0] = 19783 c b[112][3][2] = 19784 b[112][3][1] = 19785 b[112][3][0] = 19786 c b[112][4][2] = 19787 b[112][4][1] = 19788 b[112][4][0] = 19789 c b[112][5][2] = 19790 b[112][5][1] = 19791 b[112][5][0] = 19792 c b[112][6][2] = 19793 b[112][6][1] = 19794 b[112][6][0] = 19795 c b[112][7][2] = 19796 b[112][7][1] = 19797 b[112][7][0] = 19798 c b[112][8][2] = 19799 b[112][8][1] = 19800 b[112][8][0] = 19801 c b[112][9][2] = 19802 b[112][9][1] = 19803 b[112][9][0] = 19804 c b[112][10][2] = 19805 b[112][10][1] = 19806 b[112][10][0] = 19807 c b[112][11][2] = 19808 b[112][11][1] = 19809 b[112][11][0] = 19810 c b[113][1][2] = 19811 b[113][1][1] = 19812 b[113][1][0] = 19813 c b[113][2][2] = 19814 b[113][2][1] = 19815 b[113][2][0] = 19816 c b[113][3][2] = 19817 b[113][3][1] = 19818 b[113][3][0] = 19819 c b[113][4][2] = 19820 b[113][4][1] = 19821 b[113][4][0] = 19822 c b[113][5][2] = 19823 b[113][5][1] = 19824 b[113][5][0] = 19825 c b[113][6][2] = 19826 b[113][6][1] = 19827 b[113][6][0] = 19828 c b[113][7][2] = 19829 b[113][7][1] = 19830 b[113][7][0] = 19831 c b[113][8][2] = 19832 b[113][8][1] = 19833 b[113][8][0] = 19834 c b[113][9][2] = 19835 b[113][9][1] = 19836 b[113][9][0] = 19837 c b[113][10][2] = 19838 b[113][10][1] = 19839 b[113][10][0] = 19840 c b[113][11][2] = 19841 b[113][11][1] = 19842 b[113][11][0] = 19843 c b[114][1][2] = 19844 b[114][1][1] = 19845 b[114][1][0] = 19846 c b[114][2][2] = 19847 b[114][2][1] = 19848 b[114][2][0] = 19849 c b[114][3][2] = 19850 b[114][3][1] = 19851 b[114][3][0] = 19852 c b[114][4][2] = 19853 b[114][4][1] = 19854 b[114][4][0] = 19855 c b[114][5][2] = 19856 b[114][5][1] = 19857 b[114][5][0] = 19858 c b[114][6][2] = 19859 b[114][6][1] = 19860 b[114][6][0] = 19861 c b[114][7][2] = 19862 b[114][7][1] = 19863 b[114][7][0] = 19864 c b[114][8][2] = 19865 b[114][8][1] = 19866 b[114][8][0] = 19867 c b[114][9][2] = 19868 b[114][9][1] = 19869 b[114][9][0] = 19870 c b[114][10][2] = 19871 b[114][10][1] = 19872 b[114][10][0] = 19873 c b[114][11][2] = 19874 b[114][11][1] = 19875 b[114][11][0] = 19876 c b[115][1][2] = 19877 b[115][1][1] = 19878 b[115][1][0] = 19879 c b[115][2][2] = 19880 b[115][2][1] = 19881 b[115][2][0] = 19882 c b[115][3][2] = 19883 b[115][3][1] = 19884 b[115][3][0] = 19885 c b[115][4][2] = 19886 b[115][4][1] = 19887 b[115][4][0] = 19888 c b[115][5][2] = 19889 b[115][5][1] = 19890 b[115][5][0] = 19891 c b[115][6][2] = 19892 b[115][6][1] = 19893 b[115][6][0] = 19894 c b[115][7][2] = 19895 b[115][7][1] = 19896 b[115][7][0] = 19897 c b[115][8][2] = 19898 b[115][8][1] = 19899 b[115][8][0] = 19900 c b[115][9][2] = 19901 b[115][9][1] = 19902 b[115][9][0] = 19903 c b[115][10][2] = 19904 b[115][10][1] = 19905 b[115][10][0] = 19906 c b[115][11][2] = 19907 b[115][11][1] = 19908 b[115][11][0] = 19909 c b[116][1][2] = 19910 b[116][1][1] = 19911 b[116][1][0] = 19912 c b[116][2][2] = 19913 b[116][2][1] = 19914 b[116][2][0] = 19915 c b[116][3][2] = 19916 b[116][3][1] = 19917 b[116][3][0] = 19918 c b[116][4][2] = 19919 b[116][4][1] = 19920 b[116][4][0] = 19921 c b[116][5][2] = 19922 b[116][5][1] = 19923 b[116][5][0] = 19924 c b[116][6][2] = 19925 b[116][6][1] = 19926 b[116][6][0] = 19927 c b[116][7][2] = 19928 b[116][7][1] = 19929 b[116][7][0] = 19930 c b[116][8][2] = 19931 b[116][8][1] = 19932 b[116][8][0] = 19933 c b[116][9][2] = 19934 b[116][9][1] = 19935 b[116][9][0] = 19936 c b[116][10][2] = 19937 b[116][10][1] = 19938 b[116][10][0] = 19939 c b[116][11][2] = 19940 b[116][11][1] = 19941 b[116][11][0] = 19942 c b[117][1][2] = 19943 b[117][1][1] = 19944 b[117][1][0] = 19945 c b[117][2][2] = 19946 b[117][2][1] = 19947 b[117][2][0] = 19948 c b[117][3][2] = 19949 b[117][3][1] = 19950 b[117][3][0] = 19951 c b[117][4][2] = 19952 b[117][4][1] = 19953 b[117][4][0] = 19954 c b[117][5][2] = 19955 b[117][5][1] = 19956 b[117][5][0] = 19957 c b[117][6][2] = 19958 b[117][6][1] = 19959 b[117][6][0] = 19960 c b[117][7][2] = 19961 b[117][7][1] = 19962 b[117][7][0] = 19963 c b[117][8][2] = 19964 b[117][8][1] = 19965 b[117][8][0] = 19966 c b[117][9][2] = 19967 b[117][9][1] = 19968 b[117][9][0] = 19969 c b[117][10][2] = 19970 b[117][10][1] = 19971 b[117][10][0] = 19972 c b[118][1][2] = 19973 b[118][1][1] = 19974 b[118][1][0] = 19975 c b[118][2][2] = 19976 b[118][2][1] = 19977 b[118][2][0] = 19978 c b[118][3][2] = 19979 b[118][3][1] = 19980 b[118][3][0] = 19981 c b[118][4][2] = 19982 b[118][4][1] = 19983 b[118][4][0] = 19984 c b[118][5][2] = 19985 b[118][5][1] = 19986 b[118][5][0] = 19987 c b[118][6][2] = 19988 b[118][6][1] = 19989 b[118][6][0] = 19990 c b[118][7][2] = 19991 b[118][7][1] = 19992 b[118][7][0] = 19993 c b[118][8][2] = 19994 b[118][8][1] = 19995 b[118][8][0] = 19996 c b[118][9][2] = 19997 b[118][9][1] = 19998 b[118][9][0] = 19999 c b[118][10][2] = 20000 b[118][10][1] = 20001 b[118][10][0] = 20002 c b[119][1][2] = 20003 b[119][1][1] = 20004 b[119][1][0] = 20005 c b[119][2][2] = 20006 b[119][2][1] = 20007 b[119][2][0] = 20008 c b[119][3][2] = 20009 b[119][3][1] = 20010 b[119][3][0] = 20011 c b[119][4][2] = 20012 b[119][4][1] = 20013 b[119][4][0] = 20014 c b[119][5][2] = 20015 b[119][5][1] = 20016 b[119][5][0] = 20017 c b[119][6][2] = 20018 b[119][6][1] = 20019 b[119][6][0] = 20020 c b[119][7][2] = 20021 b[119][7][1] = 20022 b[119][7][0] = 20023 c b[119][8][2] = 20024 b[119][8][1] = 20025 b[119][8][0] = 20026 c b[119][9][2] = 20027 b[119][9][1] = 20028 b[119][9][0] = 20029 c b[119][10][2] = 20030 b[119][10][1] = 20031 b[119][10][0] = 20032 c b[120][1][2] = 20033 b[120][1][1] = 20034 b[120][1][0] = 20035 c b[120][2][2] = 20036 b[120][2][1] = 20037 b[120][2][0] = 20038 c b[120][3][2] = 20039 b[120][3][1] = 20040 b[120][3][0] = 20041 c b[120][4][2] = 20042 b[120][4][1] = 20043 b[120][4][0] = 20044 c b[120][5][2] = 20045 b[120][5][1] = 20046 b[120][5][0] = 20047 c b[120][6][2] = 20048 b[120][6][1] = 20049 b[120][6][0] = 20050 c b[120][7][2] = 20051 b[120][7][1] = 20052 b[120][7][0] = 20053 c b[120][8][2] = 20054 b[120][8][1] = 20055 b[120][8][0] = 20056 c b[120][9][2] = 20057 b[120][9][1] = 20058 b[120][9][0] = 20059 c b[120][10][2] = 20060 b[120][10][1] = 20061 b[120][10][0] = 20062 c b[121][1][2] = 20063 b[121][1][1] = 20064 b[121][1][0] = 20065 c b[121][2][2] = 20066 b[121][2][1] = 20067 b[121][2][0] = 20068 c b[121][3][2] = 20069 b[121][3][1] = 20070 b[121][3][0] = 20071 c b[121][4][2] = 20072 b[121][4][1] = 20073 b[121][4][0] = 20074 c b[121][5][2] = 20075 b[121][5][1] = 20076 b[121][5][0] = 20077 c b[121][6][2] = 20078 b[121][6][1] = 20079 b[121][6][0] = 20080 c b[121][7][2] = 20081 b[121][7][1] = 20082 b[121][7][0] = 20083 c b[121][8][2] = 20084 b[121][8][1] = 20085 b[121][8][0] = 20086 c b[121][9][2] = 20087 b[121][9][1] = 20088 b[121][9][0] = 20089 c b[121][10][2] = 20090 b[121][10][1] = 20091 b[121][10][0] = 20092 c b[122][1][2] = 20093 b[122][1][1] = 20094 b[122][1][0] = 20095 c b[122][2][2] = 20096 b[122][2][1] = 20097 b[122][2][0] = 20098 c b[122][3][2] = 20099 b[122][3][1] = 20100 b[122][3][0] = 20101 c b[122][4][2] = 20102 b[122][4][1] = 20103 b[122][4][0] = 20104 c b[122][5][2] = 20105 b[122][5][1] = 20106 b[122][5][0] = 20107 c b[122][6][2] = 20108 b[122][6][1] = 20109 b[122][6][0] = 20110 c b[122][7][2] = 20111 b[122][7][1] = 20112 b[122][7][0] = 20113 c b[122][8][2] = 20114 b[122][8][1] = 20115 b[122][8][0] = 20116 c b[122][9][2] = 20117 b[122][9][1] = 20118 b[122][9][0] = 20119 c b[122][10][2] = 20120 b[122][10][1] = 20121 b[122][10][0] = 20122 c b[123][1][2] = 20123 b[123][1][1] = 20124 b[123][1][0] = 20125 c b[123][2][2] = 20126 b[123][2][1] = 20127 b[123][2][0] = 20128 c b[123][3][2] = 20129 b[123][3][1] = 20130 b[123][3][0] = 20131 c b[123][4][2] = 20132 b[123][4][1] = 20133 b[123][4][0] = 20134 c b[123][5][2] = 20135 b[123][5][1] = 20136 b[123][5][0] = 20137 c b[123][6][2] = 20138 b[123][6][1] = 20139 b[123][6][0] = 20140 c b[123][7][2] = 20141 b[123][7][1] = 20142 b[123][7][0] = 20143 c b[123][8][2] = 20144 b[123][8][1] = 20145 b[123][8][0] = 20146 c b[123][9][2] = 20147 b[123][9][1] = 20148 b[123][9][0] = 20149 c b[123][10][2] = 20150 b[123][10][1] = 20151 b[123][10][0] = 20152 c b[124][1][2] = 20153 b[124][1][1] = 20154 b[124][1][0] = 20155 c b[124][2][2] = 20156 b[124][2][1] = 20157 b[124][2][0] = 20158 c b[124][3][2] = 20159 b[124][3][1] = 20160 b[124][3][0] = 20161 c b[124][4][2] = 20162 b[124][4][1] = 20163 b[124][4][0] = 20164 c b[124][5][2] = 20165 b[124][5][1] = 20166 b[124][5][0] = 20167 c b[124][6][2] = 20168 b[124][6][1] = 20169 b[124][6][0] = 20170 c b[124][7][2] = 20171 b[124][7][1] = 20172 b[124][7][0] = 20173 c b[124][8][2] = 20174 b[124][8][1] = 20175 b[124][8][0] = 20176 c b[124][9][2] = 20177 b[124][9][1] = 20178 b[124][9][0] = 20179 c b[124][10][2] = 20180 b[124][10][1] = 20181 b[124][10][0] = 20182 c b[125][1][2] = 20183 b[125][1][1] = 20184 b[125][1][0] = 20185 c b[125][2][2] = 20186 b[125][2][1] = 20187 b[125][2][0] = 20188 c b[125][3][2] = 20189 b[125][3][1] = 20190 b[125][3][0] = 20191 c b[125][4][2] = 20192 b[125][4][1] = 20193 b[125][4][0] = 20194 c b[125][5][2] = 20195 b[125][5][1] = 20196 b[125][5][0] = 20197 c b[125][6][2] = 20198 b[125][6][1] = 20199 b[125][6][0] = 20200 c b[125][7][2] = 20201 b[125][7][1] = 20202 b[125][7][0] = 20203 c b[125][8][2] = 20204 b[125][8][1] = 20205 b[125][8][0] = 20206 c b[125][9][2] = 20207 b[125][9][1] = 20208 b[125][9][0] = 20209 c b[125][10][2] = 20210 b[125][10][1] = 20211 b[125][10][0] = 20212 c b[126][1][2] = 20213 b[126][1][1] = 20214 b[126][1][0] = 20215 c b[126][2][2] = 20216 b[126][2][1] = 20217 b[126][2][0] = 20218 c b[126][3][2] = 20219 b[126][3][1] = 20220 b[126][3][0] = 20221 c b[126][4][2] = 20222 b[126][4][1] = 20223 b[126][4][0] = 20224 c b[126][5][2] = 20225 b[126][5][1] = 20226 b[126][5][0] = 20227 c b[126][6][2] = 20228 b[126][6][1] = 20229 b[126][6][0] = 20230 c b[126][7][2] = 20231 b[126][7][1] = 20232 b[126][7][0] = 20233 c b[126][8][2] = 20234 b[126][8][1] = 20235 b[126][8][0] = 20236 c b[126][9][2] = 20237 b[126][9][1] = 20238 b[126][9][0] = 20239 c b[126][10][2] = 20240 b[126][10][1] = 20241 b[126][10][0] = 20242 c b[127][1][2] = 20243 b[127][1][1] = 20244 b[127][1][0] = 20245 c b[127][2][2] = 20246 b[127][2][1] = 20247 b[127][2][0] = 20248 c b[127][3][2] = 20249 b[127][3][1] = 20250 b[127][3][0] = 20251 c b[127][4][2] = 20252 b[127][4][1] = 20253 b[127][4][0] = 20254 c b[127][5][2] = 20255 b[127][5][1] = 20256 b[127][5][0] = 20257 c b[127][6][2] = 20258 b[127][6][1] = 20259 b[127][6][0] = 20260 c b[127][7][2] = 20261 b[127][7][1] = 20262 b[127][7][0] = 20263 c b[127][8][2] = 20264 b[127][8][1] = 20265 b[127][8][0] = 20266 c b[127][9][2] = 20267 b[127][9][1] = 20268 b[127][9][0] = 20269 c b[127][10][2] = 20270 b[127][10][1] = 20271 b[127][10][0] = 20272 c b[128][1][2] = 20273 b[128][1][1] = 20274 b[128][1][0] = 20275 c b[128][2][2] = 20276 b[128][2][1] = 20277 b[128][2][0] = 20278 c b[128][3][2] = 20279 b[128][3][1] = 20280 b[128][3][0] = 20281 c b[128][4][2] = 20282 b[128][4][1] = 20283 b[128][4][0] = 20284 c b[128][5][2] = 20285 b[128][5][1] = 20286 b[128][5][0] = 20287 c b[128][6][2] = 20288 b[128][6][1] = 20289 b[128][6][0] = 20290 c b[128][7][2] = 20291 b[128][7][1] = 20292 b[128][7][0] = 20293 c b[128][8][2] = 20294 b[128][8][1] = 20295 b[128][8][0] = 20296 c b[128][9][2] = 20297 b[128][9][1] = 20298 b[128][9][0] = 20299 c b[128][10][2] = 20300 b[128][10][1] = 20301 b[128][10][0] = 20302 c b[129][1][2] = 20303 b[129][1][1] = 20304 b[129][1][0] = 20305 c b[129][2][2] = 20306 b[129][2][1] = 20307 b[129][2][0] = 20308 c b[129][3][2] = 20309 b[129][3][1] = 20310 b[129][3][0] = 20311 c b[129][4][2] = 20312 b[129][4][1] = 20313 b[129][4][0] = 20314 c b[129][5][2] = 20315 b[129][5][1] = 20316 b[129][5][0] = 20317 c b[129][6][2] = 20318 b[129][6][1] = 20319 b[129][6][0] = 20320 c b[129][7][2] = 20321 b[129][7][1] = 20322 b[129][7][0] = 20323 c b[129][8][2] = 20324 b[129][8][1] = 20325 b[129][8][0] = 20326 c b[129][9][2] = 20327 b[129][9][1] = 20328 b[129][9][0] = 20329 c b[129][10][2] = 20330 b[129][10][1] = 20331 b[129][10][0] = 20332 c b[130][1][2] = 20333 b[130][1][1] = 20334 b[130][1][0] = 20335 c b[130][2][2] = 20336 b[130][2][1] = 20337 b[130][2][0] = 20338 c b[130][3][2] = 20339 b[130][3][1] = 20340 b[130][3][0] = 20341 c b[130][4][2] = 20342 b[130][4][1] = 20343 b[130][4][0] = 20344 c b[130][5][2] = 20345 b[130][5][1] = 20346 b[130][5][0] = 20347 c b[130][6][2] = 20348 b[130][6][1] = 20349 b[130][6][0] = 20350 c b[130][7][2] = 20351 b[130][7][1] = 20352 b[130][7][0] = 20353 c b[130][8][2] = 20354 b[130][8][1] = 20355 b[130][8][0] = 20356 c b[130][9][2] = 20357 b[130][9][1] = 20358 b[130][9][0] = 20359 c b[131][1][2] = 20360 b[131][1][1] = 20361 b[131][1][0] = 20362 c b[131][2][2] = 20363 b[131][2][1] = 20364 b[131][2][0] = 20365 c b[131][3][2] = 20366 b[131][3][1] = 20367 b[131][3][0] = 20368 c b[131][4][2] = 20369 b[131][4][1] = 20370 b[131][4][0] = 20371 c b[131][5][2] = 20372 b[131][5][1] = 20373 b[131][5][0] = 20374 c b[131][6][2] = 20375 b[131][6][1] = 20376 b[131][6][0] = 20377 c b[131][7][2] = 20378 b[131][7][1] = 20379 b[131][7][0] = 20380 c b[131][8][2] = 20381 b[131][8][1] = 20382 b[131][8][0] = 20383 c b[131][9][2] = 20384 b[131][9][1] = 20385 b[131][9][0] = 20386 c b[132][1][2] = 20387 b[132][1][1] = 20388 b[132][1][0] = 20389 c b[132][2][2] = 20390 b[132][2][1] = 20391 b[132][2][0] = 20392 c b[132][3][2] = 20393 b[132][3][1] = 20394 b[132][3][0] = 20395 c b[132][4][2] = 20396 b[132][4][1] = 20397 b[132][4][0] = 20398 c b[132][5][2] = 20399 b[132][5][1] = 20400 b[132][5][0] = 20401 c b[132][6][2] = 20402 b[132][6][1] = 20403 b[132][6][0] = 20404 c b[132][7][2] = 20405 b[132][7][1] = 20406 b[132][7][0] = 20407 c b[132][8][2] = 20408 b[132][8][1] = 20409 b[132][8][0] = 20410 c b[132][9][2] = 20411 b[132][9][1] = 20412 b[132][9][0] = 20413 c b[133][1][2] = 20414 b[133][1][1] = 20415 b[133][1][0] = 20416 c b[133][2][2] = 20417 b[133][2][1] = 20418 b[133][2][0] = 20419 c b[133][3][2] = 20420 b[133][3][1] = 20421 b[133][3][0] = 20422 c b[133][4][2] = 20423 b[133][4][1] = 20424 b[133][4][0] = 20425 c b[133][5][2] = 20426 b[133][5][1] = 20427 b[133][5][0] = 20428 c b[133][6][2] = 20429 b[133][6][1] = 20430 b[133][6][0] = 20431 c b[133][7][2] = 20432 b[133][7][1] = 20433 b[133][7][0] = 20434 c b[133][8][2] = 20435 b[133][8][1] = 20436 b[133][8][0] = 20437 c b[133][9][2] = 20438 b[133][9][1] = 20439 b[133][9][0] = 20440 c b[134][1][2] = 20441 b[134][1][1] = 20442 b[134][1][0] = 20443 c b[134][2][2] = 20444 b[134][2][1] = 20445 b[134][2][0] = 20446 c b[134][3][2] = 20447 b[134][3][1] = 20448 b[134][3][0] = 20449 c b[134][4][2] = 20450 b[134][4][1] = 20451 b[134][4][0] = 20452 c b[134][5][2] = 20453 b[134][5][1] = 20454 b[134][5][0] = 20455 c b[134][6][2] = 20456 b[134][6][1] = 20457 b[134][6][0] = 20458 c b[134][7][2] = 20459 b[134][7][1] = 20460 b[134][7][0] = 20461 c b[134][8][2] = 20462 b[134][8][1] = 20463 b[134][8][0] = 20464 c b[134][9][2] = 20465 b[134][9][1] = 20466 b[134][9][0] = 20467 c b[135][1][2] = 20468 b[135][1][1] = 20469 b[135][1][0] = 20470 c b[135][2][2] = 20471 b[135][2][1] = 20472 b[135][2][0] = 20473 c b[135][3][2] = 20474 b[135][3][1] = 20475 b[135][3][0] = 20476 c b[135][4][2] = 20477 b[135][4][1] = 20478 b[135][4][0] = 20479 c b[135][5][2] = 20480 b[135][5][1] = 20481 b[135][5][0] = 20482 c b[135][6][2] = 20483 b[135][6][1] = 20484 b[135][6][0] = 20485 c b[135][7][2] = 20486 b[135][7][1] = 20487 b[135][7][0] = 20488 c b[135][8][2] = 20489 b[135][8][1] = 20490 b[135][8][0] = 20491 c b[135][9][2] = 20492 b[135][9][1] = 20493 b[135][9][0] = 20494 c b[136][1][2] = 20495 b[136][1][1] = 20496 b[136][1][0] = 20497 c b[136][2][2] = 20498 b[136][2][1] = 20499 b[136][2][0] = 20500 c b[136][3][2] = 20501 b[136][3][1] = 20502 b[136][3][0] = 20503 c b[136][4][2] = 20504 b[136][4][1] = 20505 b[136][4][0] = 20506 c b[136][5][2] = 20507 b[136][5][1] = 20508 b[136][5][0] = 20509 c b[136][6][2] = 20510 b[136][6][1] = 20511 b[136][6][0] = 20512 c b[136][7][2] = 20513 b[136][7][1] = 20514 b[136][7][0] = 20515 c b[136][8][2] = 20516 b[136][8][1] = 20517 b[136][8][0] = 20518 c b[136][9][2] = 20519 b[136][9][1] = 20520 b[136][9][0] = 20521 c b[137][1][2] = 20522 b[137][1][1] = 20523 b[137][1][0] = 20524 c b[137][2][2] = 20525 b[137][2][1] = 20526 b[137][2][0] = 20527 c b[137][3][2] = 20528 b[137][3][1] = 20529 b[137][3][0] = 20530 c b[137][4][2] = 20531 b[137][4][1] = 20532 b[137][4][0] = 20533 c b[137][5][2] = 20534 b[137][5][1] = 20535 b[137][5][0] = 20536 c b[137][6][2] = 20537 b[137][6][1] = 20538 b[137][6][0] = 20539 c b[137][7][2] = 20540 b[137][7][1] = 20541 b[137][7][0] = 20542 c b[137][8][2] = 20543 b[137][8][1] = 20544 b[137][8][0] = 20545 c b[137][9][2] = 20546 b[137][9][1] = 20547 b[137][9][0] = 20548 c b[138][1][2] = 20549 b[138][1][1] = 20550 b[138][1][0] = 20551 c b[138][2][2] = 20552 b[138][2][1] = 20553 b[138][2][0] = 20554 c b[138][3][2] = 20555 b[138][3][1] = 20556 b[138][3][0] = 20557 c b[138][4][2] = 20558 b[138][4][1] = 20559 b[138][4][0] = 20560 c b[138][5][2] = 20561 b[138][5][1] = 20562 b[138][5][0] = 20563 c b[138][6][2] = 20564 b[138][6][1] = 20565 b[138][6][0] = 20566 c b[138][7][2] = 20567 b[138][7][1] = 20568 b[138][7][0] = 20569 c b[138][8][2] = 20570 b[138][8][1] = 20571 b[138][8][0] = 20572 c b[138][9][2] = 20573 b[138][9][1] = 20574 b[138][9][0] = 20575 c b[139][1][2] = 20576 b[139][1][1] = 20577 b[139][1][0] = 20578 c b[139][2][2] = 20579 b[139][2][1] = 20580 b[139][2][0] = 20581 c b[139][3][2] = 20582 b[139][3][1] = 20583 b[139][3][0] = 20584 c b[139][4][2] = 20585 b[139][4][1] = 20586 b[139][4][0] = 20587 c b[139][5][2] = 20588 b[139][5][1] = 20589 b[139][5][0] = 20590 c b[139][6][2] = 20591 b[139][6][1] = 20592 b[139][6][0] = 20593 c b[139][7][2] = 20594 b[139][7][1] = 20595 b[139][7][0] = 20596 c b[139][8][2] = 20597 b[139][8][1] = 20598 b[139][8][0] = 20599 c b[139][9][2] = 20600 b[139][9][1] = 20601 b[139][9][0] = 20602 c b[140][1][2] = 20603 b[140][1][1] = 20604 b[140][1][0] = 20605 c b[140][2][2] = 20606 b[140][2][1] = 20607 b[140][2][0] = 20608 c b[140][3][2] = 20609 b[140][3][1] = 20610 b[140][3][0] = 20611 c b[140][4][2] = 20612 b[140][4][1] = 20613 b[140][4][0] = 20614 c b[140][5][2] = 20615 b[140][5][1] = 20616 b[140][5][0] = 20617 c b[140][6][2] = 20618 b[140][6][1] = 20619 b[140][6][0] = 20620 c b[140][7][2] = 20621 b[140][7][1] = 20622 b[140][7][0] = 20623 c b[140][8][2] = 20624 b[140][8][1] = 20625 b[140][8][0] = 20626 c b[140][9][2] = 20627 b[140][9][1] = 20628 b[140][9][0] = 20629 c b[141][1][2] = 20630 b[141][1][1] = 20631 b[141][1][0] = 20632 c b[141][2][2] = 20633 b[141][2][1] = 20634 b[141][2][0] = 20635 c b[141][3][2] = 20636 b[141][3][1] = 20637 b[141][3][0] = 20638 c b[141][4][2] = 20639 b[141][4][1] = 20640 b[141][4][0] = 20641 c b[141][5][2] = 20642 b[141][5][1] = 20643 b[141][5][0] = 20644 c b[141][6][2] = 20645 b[141][6][1] = 20646 b[141][6][0] = 20647 c b[141][7][2] = 20648 b[141][7][1] = 20649 b[141][7][0] = 20650 c b[141][8][2] = 20651 b[141][8][1] = 20652 b[141][8][0] = 20653 c b[141][9][2] = 20654 b[141][9][1] = 20655 b[141][9][0] = 20656 c b[142][1][2] = 20657 b[142][1][1] = 20658 b[142][1][0] = 20659 c b[142][2][2] = 20660 b[142][2][1] = 20661 b[142][2][0] = 20662 c b[142][3][2] = 20663 b[142][3][1] = 20664 b[142][3][0] = 20665 c b[142][4][2] = 20666 b[142][4][1] = 20667 b[142][4][0] = 20668 c b[142][5][2] = 20669 b[142][5][1] = 20670 b[142][5][0] = 20671 c b[142][6][2] = 20672 b[142][6][1] = 20673 b[142][6][0] = 20674 c b[142][7][2] = 20675 b[142][7][1] = 20676 b[142][7][0] = 20677 c b[142][8][2] = 20678 b[142][8][1] = 20679 b[142][8][0] = 20680 c b[142][9][2] = 20681 b[142][9][1] = 20682 b[142][9][0] = 20683 c b[143][1][2] = 20684 b[143][1][1] = 20685 b[143][1][0] = 20686 c b[143][2][2] = 20687 b[143][2][1] = 20688 b[143][2][0] = 20689 c b[143][3][2] = 20690 b[143][3][1] = 20691 b[143][3][0] = 20692 c b[143][4][2] = 20693 b[143][4][1] = 20694 b[143][4][0] = 20695 c b[143][5][2] = 20696 b[143][5][1] = 20697 b[143][5][0] = 20698 c b[143][6][2] = 20699 b[143][6][1] = 20700 b[143][6][0] = 20701 c b[143][7][2] = 20702 b[143][7][1] = 20703 b[143][7][0] = 20704 c b[143][8][2] = 20705 b[143][8][1] = 20706 b[143][8][0] = 20707 c b[143][9][2] = 20708 b[143][9][1] = 20709 b[143][9][0] = 20710 c b[144][1][2] = 20711 b[144][1][1] = 20712 b[144][1][0] = 20713 c b[144][2][2] = 20714 b[144][2][1] = 20715 b[144][2][0] = 20716 c b[144][3][2] = 20717 b[144][3][1] = 20718 b[144][3][0] = 20719 c b[144][4][2] = 20720 b[144][4][1] = 20721 b[144][4][0] = 20722 c b[144][5][2] = 20723 b[144][5][1] = 20724 b[144][5][0] = 20725 c b[144][6][2] = 20726 b[144][6][1] = 20727 b[144][6][0] = 20728 c b[144][7][2] = 20729 b[144][7][1] = 20730 b[144][7][0] = 20731 c b[144][8][2] = 20732 b[144][8][1] = 20733 b[144][8][0] = 20734 c b[144][9][2] = 20735 b[144][9][1] = 20736 b[144][9][0] = 20737 c b[145][1][2] = 20738 b[145][1][1] = 20739 b[145][1][0] = 20740 c b[145][2][2] = 20741 b[145][2][1] = 20742 b[145][2][0] = 20743 c b[145][3][2] = 20744 b[145][3][1] = 20745 b[145][3][0] = 20746 c b[145][4][2] = 20747 b[145][4][1] = 20748 b[145][4][0] = 20749 c b[145][5][2] = 20750 b[145][5][1] = 20751 b[145][5][0] = 20752 c b[145][6][2] = 20753 b[145][6][1] = 20754 b[145][6][0] = 20755 c b[145][7][2] = 20756 b[145][7][1] = 20757 b[145][7][0] = 20758 c b[145][8][2] = 20759 b[145][8][1] = 20760 b[145][8][0] = 20761 c b[145][9][2] = 20762 b[145][9][1] = 20763 b[145][9][0] = 20764 c b[146][1][2] = 20765 b[146][1][1] = 20766 b[146][1][0] = 20767 c b[146][2][2] = 20768 b[146][2][1] = 20769 b[146][2][0] = 20770 c b[146][3][2] = 20771 b[146][3][1] = 20772 b[146][3][0] = 20773 c b[146][4][2] = 20774 b[146][4][1] = 20775 b[146][4][0] = 20776 c b[146][5][2] = 20777 b[146][5][1] = 20778 b[146][5][0] = 20779 c b[146][6][2] = 20780 b[146][6][1] = 20781 b[146][6][0] = 20782 c b[146][7][2] = 20783 b[146][7][1] = 20784 b[146][7][0] = 20785 c b[146][8][2] = 20786 b[146][8][1] = 20787 b[146][8][0] = 20788 c b[147][1][2] = 20789 b[147][1][1] = 20790 b[147][1][0] = 20791 c b[147][2][2] = 20792 b[147][2][1] = 20793 b[147][2][0] = 20794 c b[147][3][2] = 20795 b[147][3][1] = 20796 b[147][3][0] = 20797 c b[147][4][2] = 20798 b[147][4][1] = 20799 b[147][4][0] = 20800 c b[147][5][2] = 20801 b[147][5][1] = 20802 b[147][5][0] = 20803 c b[147][6][2] = 20804 b[147][6][1] = 20805 b[147][6][0] = 20806 c b[147][7][2] = 20807 b[147][7][1] = 20808 b[147][7][0] = 20809 c b[147][8][2] = 20810 b[147][8][1] = 20811 b[147][8][0] = 20812 c b[148][1][2] = 20813 b[148][1][1] = 20814 b[148][1][0] = 20815 c b[148][2][2] = 20816 b[148][2][1] = 20817 b[148][2][0] = 20818 c b[148][3][2] = 20819 b[148][3][1] = 20820 b[148][3][0] = 20821 c b[148][4][2] = 20822 b[148][4][1] = 20823 b[148][4][0] = 20824 c b[148][5][2] = 20825 b[148][5][1] = 20826 b[148][5][0] = 20827 c b[148][6][2] = 20828 b[148][6][1] = 20829 b[148][6][0] = 20830 c b[148][7][2] = 20831 b[148][7][1] = 20832 b[148][7][0] = 20833 c b[148][8][2] = 20834 b[148][8][1] = 20835 b[148][8][0] = 20836 c b[149][1][2] = 20837 b[149][1][1] = 20838 b[149][1][0] = 20839 c b[149][2][2] = 20840 b[149][2][1] = 20841 b[149][2][0] = 20842 c b[149][3][2] = 20843 b[149][3][1] = 20844 b[149][3][0] = 20845 c b[149][4][2] = 20846 b[149][4][1] = 20847 b[149][4][0] = 20848 c b[149][5][2] = 20849 b[149][5][1] = 20850 b[149][5][0] = 20851 c b[149][6][2] = 20852 b[149][6][1] = 20853 b[149][6][0] = 20854 c b[149][7][2] = 20855 b[149][7][1] = 20856 b[149][7][0] = 20857 c b[149][8][2] = 20858 b[149][8][1] = 20859 b[149][8][0] = 20860 c b[150][1][2] = 20861 b[150][1][1] = 20862 b[150][1][0] = 20863 c b[150][2][2] = 20864 b[150][2][1] = 20865 b[150][2][0] = 20866 c b[150][3][2] = 20867 b[150][3][1] = 20868 b[150][3][0] = 20869 c b[150][4][2] = 20870 b[150][4][1] = 20871 b[150][4][0] = 20872 c b[150][5][2] = 20873 b[150][5][1] = 20874 b[150][5][0] = 20875 c b[150][6][2] = 20876 b[150][6][1] = 20877 b[150][6][0] = 20878 c b[150][7][2] = 20879 b[150][7][1] = 20880 b[150][7][0] = 20881 c b[150][8][2] = 20882 b[150][8][1] = 20883 b[150][8][0] = 20884 c b[151][1][2] = 20885 b[151][1][1] = 20886 b[151][1][0] = 20887 c b[151][2][2] = 20888 b[151][2][1] = 20889 b[151][2][0] = 20890 c b[151][3][2] = 20891 b[151][3][1] = 20892 b[151][3][0] = 20893 c b[151][4][2] = 20894 b[151][4][1] = 20895 b[151][4][0] = 20896 c b[151][5][2] = 20897 b[151][5][1] = 20898 b[151][5][0] = 20899 c b[151][6][2] = 20900 b[151][6][1] = 20901 b[151][6][0] = 20902 c b[151][7][2] = 20903 b[151][7][1] = 20904 b[151][7][0] = 20905 c b[151][8][2] = 20906 b[151][8][1] = 20907 b[151][8][0] = 20908 c b[152][1][2] = 20909 b[152][1][1] = 20910 b[152][1][0] = 20911 c b[152][2][2] = 20912 b[152][2][1] = 20913 b[152][2][0] = 20914 c b[152][3][2] = 20915 b[152][3][1] = 20916 b[152][3][0] = 20917 c b[152][4][2] = 20918 b[152][4][1] = 20919 b[152][4][0] = 20920 c b[152][5][2] = 20921 b[152][5][1] = 20922 b[152][5][0] = 20923 c b[152][6][2] = 20924 b[152][6][1] = 20925 b[152][6][0] = 20926 c b[152][7][2] = 20927 b[152][7][1] = 20928 b[152][7][0] = 20929 c b[152][8][2] = 20930 b[152][8][1] = 20931 b[152][8][0] = 20932 c b[153][1][2] = 20933 b[153][1][1] = 20934 b[153][1][0] = 20935 c b[153][2][2] = 20936 b[153][2][1] = 20937 b[153][2][0] = 20938 c b[153][3][2] = 20939 b[153][3][1] = 20940 b[153][3][0] = 20941 c b[153][4][2] = 20942 b[153][4][1] = 20943 b[153][4][0] = 20944 c b[153][5][2] = 20945 b[153][5][1] = 20946 b[153][5][0] = 20947 c b[153][6][2] = 20948 b[153][6][1] = 20949 b[153][6][0] = 20950 c b[153][7][2] = 20951 b[153][7][1] = 20952 b[153][7][0] = 20953 c b[153][8][2] = 20954 b[153][8][1] = 20955 b[153][8][0] = 20956 c b[154][1][2] = 20957 b[154][1][1] = 20958 b[154][1][0] = 20959 c b[154][2][2] = 20960 b[154][2][1] = 20961 b[154][2][0] = 20962 c b[154][3][2] = 20963 b[154][3][1] = 20964 b[154][3][0] = 20965 c b[154][4][2] = 20966 b[154][4][1] = 20967 b[154][4][0] = 20968 c b[154][5][2] = 20969 b[154][5][1] = 20970 b[154][5][0] = 20971 c b[154][6][2] = 20972 b[154][6][1] = 20973 b[154][6][0] = 20974 c b[154][7][2] = 20975 b[154][7][1] = 20976 b[154][7][0] = 20977 c b[154][8][2] = 20978 b[154][8][1] = 20979 b[154][8][0] = 20980 c b[155][1][2] = 20981 b[155][1][1] = 20982 b[155][1][0] = 20983 c b[155][2][2] = 20984 b[155][2][1] = 20985 b[155][2][0] = 20986 c b[155][3][2] = 20987 b[155][3][1] = 20988 b[155][3][0] = 20989 c b[155][4][2] = 20990 b[155][4][1] = 20991 b[155][4][0] = 20992 c b[155][5][2] = 20993 b[155][5][1] = 20994 b[155][5][0] = 20995 c b[155][6][2] = 20996 b[155][6][1] = 20997 b[155][6][0] = 20998 c b[155][7][2] = 20999 b[155][7][1] = 21000 b[155][7][0] = 21001 c b[155][8][2] = 21002 b[155][8][1] = 21003 b[155][8][0] = 21004 c b[156][1][2] = 21005 b[156][1][1] = 21006 b[156][1][0] = 21007 c b[156][2][2] = 21008 b[156][2][1] = 21009 b[156][2][0] = 21010 c b[156][3][2] = 21011 b[156][3][1] = 21012 b[156][3][0] = 21013 c b[156][4][2] = 21014 b[156][4][1] = 21015 b[156][4][0] = 21016 c b[156][5][2] = 21017 b[156][5][1] = 21018 b[156][5][0] = 21019 c b[156][6][2] = 21020 b[156][6][1] = 21021 b[156][6][0] = 21022 c b[156][7][2] = 21023 b[156][7][1] = 21024 b[156][7][0] = 21025 c b[156][8][2] = 21026 b[156][8][1] = 21027 b[156][8][0] = 21028 c b[157][1][2] = 21029 b[157][1][1] = 21030 b[157][1][0] = 21031 c b[157][2][2] = 21032 b[157][2][1] = 21033 b[157][2][0] = 21034 c b[157][3][2] = 21035 b[157][3][1] = 21036 b[157][3][0] = 21037 c b[157][4][2] = 21038 b[157][4][1] = 21039 b[157][4][0] = 21040 c b[157][5][2] = 21041 b[157][5][1] = 21042 b[157][5][0] = 21043 c b[157][6][2] = 21044 b[157][6][1] = 21045 b[157][6][0] = 21046 c b[157][7][2] = 21047 b[157][7][1] = 21048 b[157][7][0] = 21049 c b[157][8][2] = 21050 b[157][8][1] = 21051 b[157][8][0] = 21052 c b[158][1][2] = 21053 b[158][1][1] = 21054 b[158][1][0] = 21055 c b[158][2][2] = 21056 b[158][2][1] = 21057 b[158][2][0] = 21058 c b[158][3][2] = 21059 b[158][3][1] = 21060 b[158][3][0] = 21061 c b[158][4][2] = 21062 b[158][4][1] = 21063 b[158][4][0] = 21064 c b[158][5][2] = 21065 b[158][5][1] = 21066 b[158][5][0] = 21067 c b[158][6][2] = 21068 b[158][6][1] = 21069 b[158][6][0] = 21070 c b[158][7][2] = 21071 b[158][7][1] = 21072 b[158][7][0] = 21073 c b[158][8][2] = 21074 b[158][8][1] = 21075 b[158][8][0] = 21076 c b[159][1][2] = 21077 b[159][1][1] = 21078 b[159][1][0] = 21079 c b[159][2][2] = 21080 b[159][2][1] = 21081 b[159][2][0] = 21082 c b[159][3][2] = 21083 b[159][3][1] = 21084 b[159][3][0] = 21085 c b[159][4][2] = 21086 b[159][4][1] = 21087 b[159][4][0] = 21088 c b[159][5][2] = 21089 b[159][5][1] = 21090 b[159][5][0] = 21091 c b[159][6][2] = 21092 b[159][6][1] = 21093 b[159][6][0] = 21094 c b[159][7][2] = 21095 b[159][7][1] = 21096 b[159][7][0] = 21097 c b[159][8][2] = 21098 b[159][8][1] = 21099 b[159][8][0] = 21100 c b[160][1][2] = 21101 b[160][1][1] = 21102 b[160][1][0] = 21103 c b[160][2][2] = 21104 b[160][2][1] = 21105 b[160][2][0] = 21106 c b[160][3][2] = 21107 b[160][3][1] = 21108 b[160][3][0] = 21109 c b[160][4][2] = 21110 b[160][4][1] = 21111 b[160][4][0] = 21112 c b[160][5][2] = 21113 b[160][5][1] = 21114 b[160][5][0] = 21115 c b[160][6][2] = 21116 b[160][6][1] = 21117 b[160][6][0] = 21118 c b[160][7][2] = 21119 b[160][7][1] = 21120 b[160][7][0] = 21121 c b[160][8][2] = 21122 b[160][8][1] = 21123 b[160][8][0] = 21124 c b[161][1][2] = 21125 b[161][1][1] = 21126 b[161][1][0] = 21127 c b[161][2][2] = 21128 b[161][2][1] = 21129 b[161][2][0] = 21130 c b[161][3][2] = 21131 b[161][3][1] = 21132 b[161][3][0] = 21133 c b[161][4][2] = 21134 b[161][4][1] = 21135 b[161][4][0] = 21136 c b[161][5][2] = 21137 b[161][5][1] = 21138 b[161][5][0] = 21139 c b[161][6][2] = 21140 b[161][6][1] = 21141 b[161][6][0] = 21142 c b[161][7][2] = 21143 b[161][7][1] = 21144 b[161][7][0] = 21145 c b[161][8][2] = 21146 b[161][8][1] = 21147 b[161][8][0] = 21148 c b[162][1][2] = 21149 b[162][1][1] = 21150 b[162][1][0] = 21151 c b[162][2][2] = 21152 b[162][2][1] = 21153 b[162][2][0] = 21154 c b[162][3][2] = 21155 b[162][3][1] = 21156 b[162][3][0] = 21157 c b[162][4][2] = 21158 b[162][4][1] = 21159 b[162][4][0] = 21160 c b[162][5][2] = 21161 b[162][5][1] = 21162 b[162][5][0] = 21163 c b[162][6][2] = 21164 b[162][6][1] = 21165 b[162][6][0] = 21166 c b[162][7][2] = 21167 b[162][7][1] = 21168 b[162][7][0] = 21169 c b[162][8][2] = 21170 b[162][8][1] = 21171 b[162][8][0] = 21172 c b[163][1][2] = 21173 b[163][1][1] = 21174 b[163][1][0] = 21175 c b[163][2][2] = 21176 b[163][2][1] = 21177 b[163][2][0] = 21178 c b[163][3][2] = 21179 b[163][3][1] = 21180 b[163][3][0] = 21181 c b[163][4][2] = 21182 b[163][4][1] = 21183 b[163][4][0] = 21184 c b[163][5][2] = 21185 b[163][5][1] = 21186 b[163][5][0] = 21187 c b[163][6][2] = 21188 b[163][6][1] = 21189 b[163][6][0] = 21190 c b[163][7][2] = 21191 b[163][7][1] = 21192 b[163][7][0] = 21193 c b[163][8][2] = 21194 b[163][8][1] = 21195 b[163][8][0] = 21196 c b[164][1][2] = 21197 b[164][1][1] = 21198 b[164][1][0] = 21199 c b[164][2][2] = 21200 b[164][2][1] = 21201 b[164][2][0] = 21202 c b[164][3][2] = 21203 b[164][3][1] = 21204 b[164][3][0] = 21205 c b[164][4][2] = 21206 b[164][4][1] = 21207 b[164][4][0] = 21208 c b[164][5][2] = 21209 b[164][5][1] = 21210 b[164][5][0] = 21211 c b[164][6][2] = 21212 b[164][6][1] = 21213 b[164][6][0] = 21214 c b[164][7][2] = 21215 b[164][7][1] = 21216 b[164][7][0] = 21217 c b[164][8][2] = 21218 b[164][8][1] = 21219 b[164][8][0] = 21220 c b[165][1][2] = 21221 b[165][1][1] = 21222 b[165][1][0] = 21223 c b[165][2][2] = 21224 b[165][2][1] = 21225 b[165][2][0] = 21226 c b[165][3][2] = 21227 b[165][3][1] = 21228 b[165][3][0] = 21229 c b[165][4][2] = 21230 b[165][4][1] = 21231 b[165][4][0] = 21232 c b[165][5][2] = 21233 b[165][5][1] = 21234 b[165][5][0] = 21235 c b[165][6][2] = 21236 b[165][6][1] = 21237 b[165][6][0] = 21238 c b[165][7][2] = 21239 b[165][7][1] = 21240 b[165][7][0] = 21241 c b[165][8][2] = 21242 b[165][8][1] = 21243 b[165][8][0] = 21244 c b[166][1][2] = 21245 b[166][1][1] = 21246 b[166][1][0] = 21247 c b[166][2][2] = 21248 b[166][2][1] = 21249 b[166][2][0] = 21250 c b[166][3][2] = 21251 b[166][3][1] = 21252 b[166][3][0] = 21253 c b[166][4][2] = 21254 b[166][4][1] = 21255 b[166][4][0] = 21256 c b[166][5][2] = 21257 b[166][5][1] = 21258 b[166][5][0] = 21259 c b[166][6][2] = 21260 b[166][6][1] = 21261 b[166][6][0] = 21262 c b[166][7][2] = 21263 b[166][7][1] = 21264 b[166][7][0] = 21265 c b[167][1][2] = 21266 b[167][1][1] = 21267 b[167][1][0] = 21268 c b[167][2][2] = 21269 b[167][2][1] = 21270 b[167][2][0] = 21271 c b[167][3][2] = 21272 b[167][3][1] = 21273 b[167][3][0] = 21274 c b[167][4][2] = 21275 b[167][4][1] = 21276 b[167][4][0] = 21277 c b[167][5][2] = 21278 b[167][5][1] = 21279 b[167][5][0] = 21280 c b[167][6][2] = 21281 b[167][6][1] = 21282 b[167][6][0] = 21283 c b[167][7][2] = 21284 b[167][7][1] = 21285 b[167][7][0] = 21286 c b[168][1][2] = 21287 b[168][1][1] = 21288 b[168][1][0] = 21289 c b[168][2][2] = 21290 b[168][2][1] = 21291 b[168][2][0] = 21292 c b[168][3][2] = 21293 b[168][3][1] = 21294 b[168][3][0] = 21295 c b[168][4][2] = 21296 b[168][4][1] = 21297 b[168][4][0] = 21298 c b[168][5][2] = 21299 b[168][5][1] = 21300 b[168][5][0] = 21301 c b[168][6][2] = 21302 b[168][6][1] = 21303 b[168][6][0] = 21304 c b[168][7][2] = 21305 b[168][7][1] = 21306 b[168][7][0] = 21307 c b[169][1][2] = 21308 b[169][1][1] = 21309 b[169][1][0] = 21310 c b[169][2][2] = 21311 b[169][2][1] = 21312 b[169][2][0] = 21313 c b[169][3][2] = 21314 b[169][3][1] = 21315 b[169][3][0] = 21316 c b[169][4][2] = 21317 b[169][4][1] = 21318 b[169][4][0] = 21319 c b[169][5][2] = 21320 b[169][5][1] = 21321 b[169][5][0] = 21322 c b[169][6][2] = 21323 b[169][6][1] = 21324 b[169][6][0] = 21325 c b[169][7][2] = 21326 b[169][7][1] = 21327 b[169][7][0] = 21328 c b[170][1][2] = 21329 b[170][1][1] = 21330 b[170][1][0] = 21331 c b[170][2][2] = 21332 b[170][2][1] = 21333 b[170][2][0] = 21334 c b[170][3][2] = 21335 b[170][3][1] = 21336 b[170][3][0] = 21337 c b[170][4][2] = 21338 b[170][4][1] = 21339 b[170][4][0] = 21340 c b[170][5][2] = 21341 b[170][5][1] = 21342 b[170][5][0] = 21343 c b[170][6][2] = 21344 b[170][6][1] = 21345 b[170][6][0] = 21346 c b[170][7][2] = 21347 b[170][7][1] = 21348 b[170][7][0] = 21349 c b[171][1][2] = 21350 b[171][1][1] = 21351 b[171][1][0] = 21352 c b[171][2][2] = 21353 b[171][2][1] = 21354 b[171][2][0] = 21355 c b[171][3][2] = 21356 b[171][3][1] = 21357 b[171][3][0] = 21358 c b[171][4][2] = 21359 b[171][4][1] = 21360 b[171][4][0] = 21361 c b[171][5][2] = 21362 b[171][5][1] = 21363 b[171][5][0] = 21364 c b[171][6][2] = 21365 b[171][6][1] = 21366 b[171][6][0] = 21367 c b[171][7][2] = 21368 b[171][7][1] = 21369 b[171][7][0] = 21370 c b[172][1][2] = 21371 b[172][1][1] = 21372 b[172][1][0] = 21373 c b[172][2][2] = 21374 b[172][2][1] = 21375 b[172][2][0] = 21376 c b[172][3][2] = 21377 b[172][3][1] = 21378 b[172][3][0] = 21379 c b[172][4][2] = 21380 b[172][4][1] = 21381 b[172][4][0] = 21382 c b[172][5][2] = 21383 b[172][5][1] = 21384 b[172][5][0] = 21385 c b[172][6][2] = 21386 b[172][6][1] = 21387 b[172][6][0] = 21388 c b[172][7][2] = 21389 b[172][7][1] = 21390 b[172][7][0] = 21391 c b[173][1][2] = 21392 b[173][1][1] = 21393 b[173][1][0] = 21394 c b[173][2][2] = 21395 b[173][2][1] = 21396 b[173][2][0] = 21397 c b[173][3][2] = 21398 b[173][3][1] = 21399 b[173][3][0] = 21400 c b[173][4][2] = 21401 b[173][4][1] = 21402 b[173][4][0] = 21403 c b[173][5][2] = 21404 b[173][5][1] = 21405 b[173][5][0] = 21406 c b[173][6][2] = 21407 b[173][6][1] = 21408 b[173][6][0] = 21409 c b[173][7][2] = 21410 b[173][7][1] = 21411 b[173][7][0] = 21412 c b[174][1][2] = 21413 b[174][1][1] = 21414 b[174][1][0] = 21415 c b[174][2][2] = 21416 b[174][2][1] = 21417 b[174][2][0] = 21418 c b[174][3][2] = 21419 b[174][3][1] = 21420 b[174][3][0] = 21421 c b[174][4][2] = 21422 b[174][4][1] = 21423 b[174][4][0] = 21424 c b[174][5][2] = 21425 b[174][5][1] = 21426 b[174][5][0] = 21427 c b[174][6][2] = 21428 b[174][6][1] = 21429 b[174][6][0] = 21430 c b[174][7][2] = 21431 b[174][7][1] = 21432 b[174][7][0] = 21433 c b[175][1][2] = 21434 b[175][1][1] = 21435 b[175][1][0] = 21436 c b[175][2][2] = 21437 b[175][2][1] = 21438 b[175][2][0] = 21439 c b[175][3][2] = 21440 b[175][3][1] = 21441 b[175][3][0] = 21442 c b[175][4][2] = 21443 b[175][4][1] = 21444 b[175][4][0] = 21445 c b[175][5][2] = 21446 b[175][5][1] = 21447 b[175][5][0] = 21448 c b[175][6][2] = 21449 b[175][6][1] = 21450 b[175][6][0] = 21451 c b[175][7][2] = 21452 b[175][7][1] = 21453 b[175][7][0] = 21454 c b[176][1][2] = 21455 b[176][1][1] = 21456 b[176][1][0] = 21457 c b[176][2][2] = 21458 b[176][2][1] = 21459 b[176][2][0] = 21460 c b[176][3][2] = 21461 b[176][3][1] = 21462 b[176][3][0] = 21463 c b[176][4][2] = 21464 b[176][4][1] = 21465 b[176][4][0] = 21466 c b[176][5][2] = 21467 b[176][5][1] = 21468 b[176][5][0] = 21469 c b[176][6][2] = 21470 b[176][6][1] = 21471 b[176][6][0] = 21472 c b[176][7][2] = 21473 b[176][7][1] = 21474 b[176][7][0] = 21475 c b[177][1][2] = 21476 b[177][1][1] = 21477 b[177][1][0] = 21478 c b[177][2][2] = 21479 b[177][2][1] = 21480 b[177][2][0] = 21481 c b[177][3][2] = 21482 b[177][3][1] = 21483 b[177][3][0] = 21484 c b[177][4][2] = 21485 b[177][4][1] = 21486 b[177][4][0] = 21487 c b[177][5][2] = 21488 b[177][5][1] = 21489 b[177][5][0] = 21490 c b[177][6][2] = 21491 b[177][6][1] = 21492 b[177][6][0] = 21493 c b[177][7][2] = 21494 b[177][7][1] = 21495 b[177][7][0] = 21496 c b[178][1][2] = 21497 b[178][1][1] = 21498 b[178][1][0] = 21499 c b[178][2][2] = 21500 b[178][2][1] = 21501 b[178][2][0] = 21502 c b[178][3][2] = 21503 b[178][3][1] = 21504 b[178][3][0] = 21505 c b[178][4][2] = 21506 b[178][4][1] = 21507 b[178][4][0] = 21508 c b[178][5][2] = 21509 b[178][5][1] = 21510 b[178][5][0] = 21511 c b[178][6][2] = 21512 b[178][6][1] = 21513 b[178][6][0] = 21514 c b[178][7][2] = 21515 b[178][7][1] = 21516 b[178][7][0] = 21517 c b[179][1][2] = 21518 b[179][1][1] = 21519 b[179][1][0] = 21520 c b[179][2][2] = 21521 b[179][2][1] = 21522 b[179][2][0] = 21523 c b[179][3][2] = 21524 b[179][3][1] = 21525 b[179][3][0] = 21526 c b[179][4][2] = 21527 b[179][4][1] = 21528 b[179][4][0] = 21529 c b[179][5][2] = 21530 b[179][5][1] = 21531 b[179][5][0] = 21532 c b[179][6][2] = 21533 b[179][6][1] = 21534 b[179][6][0] = 21535 c b[179][7][2] = 21536 b[179][7][1] = 21537 b[179][7][0] = 21538 c b[180][1][2] = 21539 b[180][1][1] = 21540 b[180][1][0] = 21541 c b[180][2][2] = 21542 b[180][2][1] = 21543 b[180][2][0] = 21544 c b[180][3][2] = 21545 b[180][3][1] = 21546 b[180][3][0] = 21547 c b[180][4][2] = 21548 b[180][4][1] = 21549 b[180][4][0] = 21550 c b[180][5][2] = 21551 b[180][5][1] = 21552 b[180][5][0] = 21553 c b[180][6][2] = 21554 b[180][6][1] = 21555 b[180][6][0] = 21556 c b[180][7][2] = 21557 b[180][7][1] = 21558 b[180][7][0] = 21559 c b[181][1][2] = 21560 b[181][1][1] = 21561 b[181][1][0] = 21562 c b[181][2][2] = 21563 b[181][2][1] = 21564 b[181][2][0] = 21565 c b[181][3][2] = 21566 b[181][3][1] = 21567 b[181][3][0] = 21568 c b[181][4][2] = 21569 b[181][4][1] = 21570 b[181][4][0] = 21571 c b[181][5][2] = 21572 b[181][5][1] = 21573 b[181][5][0] = 21574 c b[181][6][2] = 21575 b[181][6][1] = 21576 b[181][6][0] = 21577 c b[181][7][2] = 21578 b[181][7][1] = 21579 b[181][7][0] = 21580 c b[182][1][2] = 21581 b[182][1][1] = 21582 b[182][1][0] = 21583 c b[182][2][2] = 21584 b[182][2][1] = 21585 b[182][2][0] = 21586 c b[182][3][2] = 21587 b[182][3][1] = 21588 b[182][3][0] = 21589 c b[182][4][2] = 21590 b[182][4][1] = 21591 b[182][4][0] = 21592 c b[182][5][2] = 21593 b[182][5][1] = 21594 b[182][5][0] = 21595 c b[182][6][2] = 21596 b[182][6][1] = 21597 b[182][6][0] = 21598 c b[182][7][2] = 21599 b[182][7][1] = 21600 b[182][7][0] = 21601 c b[183][1][2] = 21602 b[183][1][1] = 21603 b[183][1][0] = 21604 c b[183][2][2] = 21605 b[183][2][1] = 21606 b[183][2][0] = 21607 c b[183][3][2] = 21608 b[183][3][1] = 21609 b[183][3][0] = 21610 c b[183][4][2] = 21611 b[183][4][1] = 21612 b[183][4][0] = 21613 c b[183][5][2] = 21614 b[183][5][1] = 21615 b[183][5][0] = 21616 c b[183][6][2] = 21617 b[183][6][1] = 21618 b[183][6][0] = 21619 c b[183][7][2] = 21620 b[183][7][1] = 21621 b[183][7][0] = 21622 c b[184][1][2] = 21623 b[184][1][1] = 21624 b[184][1][0] = 21625 c b[184][2][2] = 21626 b[184][2][1] = 21627 b[184][2][0] = 21628 c b[184][3][2] = 21629 b[184][3][1] = 21630 b[184][3][0] = 21631 c b[184][4][2] = 21632 b[184][4][1] = 21633 b[184][4][0] = 21634 c b[184][5][2] = 21635 b[184][5][1] = 21636 b[184][5][0] = 21637 c b[184][6][2] = 21638 b[184][6][1] = 21639 b[184][6][0] = 21640 c b[184][7][2] = 21641 b[184][7][1] = 21642 b[184][7][0] = 21643 c b[185][1][2] = 21644 b[185][1][1] = 21645 b[185][1][0] = 21646 c b[185][2][2] = 21647 b[185][2][1] = 21648 b[185][2][0] = 21649 c b[185][3][2] = 21650 b[185][3][1] = 21651 b[185][3][0] = 21652 c b[185][4][2] = 21653 b[185][4][1] = 21654 b[185][4][0] = 21655 c b[185][5][2] = 21656 b[185][5][1] = 21657 b[185][5][0] = 21658 c b[185][6][2] = 21659 b[185][6][1] = 21660 b[185][6][0] = 21661 c b[185][7][2] = 21662 b[185][7][1] = 21663 b[185][7][0] = 21664 c b[186][1][2] = 21665 b[186][1][1] = 21666 b[186][1][0] = 21667 c b[186][2][2] = 21668 b[186][2][1] = 21669 b[186][2][0] = 21670 c b[186][3][2] = 21671 b[186][3][1] = 21672 b[186][3][0] = 21673 c b[186][4][2] = 21674 b[186][4][1] = 21675 b[186][4][0] = 21676 c b[186][5][2] = 21677 b[186][5][1] = 21678 b[186][5][0] = 21679 c b[186][6][2] = 21680 b[186][6][1] = 21681 b[186][6][0] = 21682 c b[186][7][2] = 21683 b[186][7][1] = 21684 b[186][7][0] = 21685 c b[187][1][2] = 21686 b[187][1][1] = 21687 b[187][1][0] = 21688 c b[187][2][2] = 21689 b[187][2][1] = 21690 b[187][2][0] = 21691 c b[187][3][2] = 21692 b[187][3][1] = 21693 b[187][3][0] = 21694 c b[187][4][2] = 21695 b[187][4][1] = 21696 b[187][4][0] = 21697 c b[187][5][2] = 21698 b[187][5][1] = 21699 b[187][5][0] = 21700 c b[187][6][2] = 21701 b[187][6][1] = 21702 b[187][6][0] = 21703 c b[187][7][2] = 21704 b[187][7][1] = 21705 b[187][7][0] = 21706 c b[188][1][2] = 21707 b[188][1][1] = 21708 b[188][1][0] = 21709 c b[188][2][2] = 21710 b[188][2][1] = 21711 b[188][2][0] = 21712 c b[188][3][2] = 21713 b[188][3][1] = 21714 b[188][3][0] = 21715 c b[188][4][2] = 21716 b[188][4][1] = 21717 b[188][4][0] = 21718 c b[188][5][2] = 21719 b[188][5][1] = 21720 b[188][5][0] = 21721 c b[188][6][2] = 21722 b[188][6][1] = 21723 b[188][6][0] = 21724 c b[188][7][2] = 21725 b[188][7][1] = 21726 b[188][7][0] = 21727 c b[189][1][2] = 21728 b[189][1][1] = 21729 b[189][1][0] = 21730 c b[189][2][2] = 21731 b[189][2][1] = 21732 b[189][2][0] = 21733 c b[189][3][2] = 21734 b[189][3][1] = 21735 b[189][3][0] = 21736 c b[189][4][2] = 21737 b[189][4][1] = 21738 b[189][4][0] = 21739 c b[189][5][2] = 21740 b[189][5][1] = 21741 b[189][5][0] = 21742 c b[189][6][2] = 21743 b[189][6][1] = 21744 b[189][6][0] = 21745 c b[189][7][2] = 21746 b[189][7][1] = 21747 b[189][7][0] = 21748 c b[190][1][2] = 21749 b[190][1][1] = 21750 b[190][1][0] = 21751 c b[190][2][2] = 21752 b[190][2][1] = 21753 b[190][2][0] = 21754 c b[190][3][2] = 21755 b[190][3][1] = 21756 b[190][3][0] = 21757 c b[190][4][2] = 21758 b[190][4][1] = 21759 b[190][4][0] = 21760 c b[190][5][2] = 21761 b[190][5][1] = 21762 b[190][5][0] = 21763 c b[190][6][2] = 21764 b[190][6][1] = 21765 b[190][6][0] = 21766 c b[190][7][2] = 21767 b[190][7][1] = 21768 b[190][7][0] = 21769 c b[191][1][2] = 21770 b[191][1][1] = 21771 b[191][1][0] = 21772 c b[191][2][2] = 21773 b[191][2][1] = 21774 b[191][2][0] = 21775 c b[191][3][2] = 21776 b[191][3][1] = 21777 b[191][3][0] = 21778 c b[191][4][2] = 21779 b[191][4][1] = 21780 b[191][4][0] = 21781 c b[191][5][2] = 21782 b[191][5][1] = 21783 b[191][5][0] = 21784 c b[191][6][2] = 21785 b[191][6][1] = 21786 b[191][6][0] = 21787 c b[191][7][2] = 21788 b[191][7][1] = 21789 b[191][7][0] = 21790 c b[192][1][2] = 21791 b[192][1][1] = 21792 b[192][1][0] = 21793 c b[192][2][2] = 21794 b[192][2][1] = 21795 b[192][2][0] = 21796 c b[192][3][2] = 21797 b[192][3][1] = 21798 b[192][3][0] = 21799 c b[192][4][2] = 21800 b[192][4][1] = 21801 b[192][4][0] = 21802 c b[192][5][2] = 21803 b[192][5][1] = 21804 b[192][5][0] = 21805 c b[192][6][2] = 21806 b[192][6][1] = 21807 b[192][6][0] = 21808 c b[192][7][2] = 21809 b[192][7][1] = 21810 b[192][7][0] = 21811 c b[193][1][2] = 21812 b[193][1][1] = 21813 b[193][1][0] = 21814 c b[193][2][2] = 21815 b[193][2][1] = 21816 b[193][2][0] = 21817 c b[193][3][2] = 21818 b[193][3][1] = 21819 b[193][3][0] = 21820 c b[193][4][2] = 21821 b[193][4][1] = 21822 b[193][4][0] = 21823 c b[193][5][2] = 21824 b[193][5][1] = 21825 b[193][5][0] = 21826 c b[193][6][2] = 21827 b[193][6][1] = 21828 b[193][6][0] = 21829 c b[193][7][2] = 21830 b[193][7][1] = 21831 b[193][7][0] = 21832 c b[194][1][2] = 21833 b[194][1][1] = 21834 b[194][1][0] = 21835 c b[194][2][2] = 21836 b[194][2][1] = 21837 b[194][2][0] = 21838 c b[194][3][2] = 21839 b[194][3][1] = 21840 b[194][3][0] = 21841 c b[194][4][2] = 21842 b[194][4][1] = 21843 b[194][4][0] = 21844 c b[194][5][2] = 21845 b[194][5][1] = 21846 b[194][5][0] = 21847 c b[194][6][2] = 21848 b[194][6][1] = 21849 b[194][6][0] = 21850 c b[195][1][2] = 21851 b[195][1][1] = 21852 b[195][1][0] = 21853 c b[195][2][2] = 21854 b[195][2][1] = 21855 b[195][2][0] = 21856 c b[195][3][2] = 21857 b[195][3][1] = 21858 b[195][3][0] = 21859 c b[195][4][2] = 21860 b[195][4][1] = 21861 b[195][4][0] = 21862 c b[195][5][2] = 21863 b[195][5][1] = 21864 b[195][5][0] = 21865 c b[195][6][2] = 21866 b[195][6][1] = 21867 b[195][6][0] = 21868 c b[196][1][2] = 21869 b[196][1][1] = 21870 b[196][1][0] = 21871 c b[196][2][2] = 21872 b[196][2][1] = 21873 b[196][2][0] = 21874 c b[196][3][2] = 21875 b[196][3][1] = 21876 b[196][3][0] = 21877 c b[196][4][2] = 21878 b[196][4][1] = 21879 b[196][4][0] = 21880 c b[196][5][2] = 21881 b[196][5][1] = 21882 b[196][5][0] = 21883 c b[196][6][2] = 21884 b[196][6][1] = 21885 b[196][6][0] = 21886 c b[197][1][2] = 21887 b[197][1][1] = 21888 b[197][1][0] = 21889 c b[197][2][2] = 21890 b[197][2][1] = 21891 b[197][2][0] = 21892 c b[197][3][2] = 21893 b[197][3][1] = 21894 b[197][3][0] = 21895 c b[197][4][2] = 21896 b[197][4][1] = 21897 b[197][4][0] = 21898 c b[197][5][2] = 21899 b[197][5][1] = 21900 b[197][5][0] = 21901 c b[197][6][2] = 21902 b[197][6][1] = 21903 b[197][6][0] = 21904 c b[198][1][2] = 21905 b[198][1][1] = 21906 b[198][1][0] = 21907 c b[198][2][2] = 21908 b[198][2][1] = 21909 b[198][2][0] = 21910 c b[198][3][2] = 21911 b[198][3][1] = 21912 b[198][3][0] = 21913 c b[198][4][2] = 21914 b[198][4][1] = 21915 b[198][4][0] = 21916 c b[198][5][2] = 21917 b[198][5][1] = 21918 b[198][5][0] = 21919 c b[198][6][2] = 21920 b[198][6][1] = 21921 b[198][6][0] = 21922 c b[199][1][2] = 21923 b[199][1][1] = 21924 b[199][1][0] = 21925 c b[199][2][2] = 21926 b[199][2][1] = 21927 b[199][2][0] = 21928 c b[199][3][2] = 21929 b[199][3][1] = 21930 b[199][3][0] = 21931 c b[199][4][2] = 21932 b[199][4][1] = 21933 b[199][4][0] = 21934 c b[199][5][2] = 21935 b[199][5][1] = 21936 b[199][5][0] = 21937 c b[199][6][2] = 21938 b[199][6][1] = 21939 b[199][6][0] = 21940 c b[200][1][2] = 21941 b[200][1][1] = 21942 b[200][1][0] = 21943 c b[200][2][2] = 21944 b[200][2][1] = 21945 b[200][2][0] = 21946 c b[200][3][2] = 21947 b[200][3][1] = 21948 b[200][3][0] = 21949 c b[200][4][2] = 21950 b[200][4][1] = 21951 b[200][4][0] = 21952 c b[200][5][2] = 21953 b[200][5][1] = 21954 b[200][5][0] = 21955 c b[200][6][2] = 21956 b[200][6][1] = 21957 b[200][6][0] = 21958 c b[201][1][2] = 21959 b[201][1][1] = 21960 b[201][1][0] = 21961 c b[201][2][2] = 21962 b[201][2][1] = 21963 b[201][2][0] = 21964 c b[201][3][2] = 21965 b[201][3][1] = 21966 b[201][3][0] = 21967 c b[201][4][2] = 21968 b[201][4][1] = 21969 b[201][4][0] = 21970 c b[201][5][2] = 21971 b[201][5][1] = 21972 b[201][5][0] = 21973 c b[201][6][2] = 21974 b[201][6][1] = 21975 b[201][6][0] = 21976 c b[202][1][2] = 21977 b[202][1][1] = 21978 b[202][1][0] = 21979 c b[202][2][2] = 21980 b[202][2][1] = 21981 b[202][2][0] = 21982 c b[202][3][2] = 21983 b[202][3][1] = 21984 b[202][3][0] = 21985 c b[202][4][2] = 21986 b[202][4][1] = 21987 b[202][4][0] = 21988 c b[202][5][2] = 21989 b[202][5][1] = 21990 b[202][5][0] = 21991 c b[202][6][2] = 21992 b[202][6][1] = 21993 b[202][6][0] = 21994 c b[203][1][2] = 21995 b[203][1][1] = 21996 b[203][1][0] = 21997 c b[203][2][2] = 21998 b[203][2][1] = 21999 b[203][2][0] = 22000 c b[203][3][2] = 22001 b[203][3][1] = 22002 b[203][3][0] = 22003 c b[203][4][2] = 22004 b[203][4][1] = 22005 b[203][4][0] = 22006 c b[203][5][2] = 22007 b[203][5][1] = 22008 b[203][5][0] = 22009 c b[203][6][2] = 22010 b[203][6][1] = 22011 b[203][6][0] = 22012 c b[204][1][2] = 22013 b[204][1][1] = 22014 b[204][1][0] = 22015 c b[204][2][2] = 22016 b[204][2][1] = 22017 b[204][2][0] = 22018 c b[204][3][2] = 22019 b[204][3][1] = 22020 b[204][3][0] = 22021 c b[204][4][2] = 22022 b[204][4][1] = 22023 b[204][4][0] = 22024 c b[204][5][2] = 22025 b[204][5][1] = 22026 b[204][5][0] = 22027 c b[204][6][2] = 22028 b[204][6][1] = 22029 b[204][6][0] = 22030 c b[205][1][2] = 22031 b[205][1][1] = 22032 b[205][1][0] = 22033 c b[205][2][2] = 22034 b[205][2][1] = 22035 b[205][2][0] = 22036 c b[205][3][2] = 22037 b[205][3][1] = 22038 b[205][3][0] = 22039 c b[205][4][2] = 22040 b[205][4][1] = 22041 b[205][4][0] = 22042 c b[205][5][2] = 22043 b[205][5][1] = 22044 b[205][5][0] = 22045 c b[205][6][2] = 22046 b[205][6][1] = 22047 b[205][6][0] = 22048 c b[206][1][2] = 22049 b[206][1][1] = 22050 b[206][1][0] = 22051 c b[206][2][2] = 22052 b[206][2][1] = 22053 b[206][2][0] = 22054 c b[206][3][2] = 22055 b[206][3][1] = 22056 b[206][3][0] = 22057 c b[206][4][2] = 22058 b[206][4][1] = 22059 b[206][4][0] = 22060 c b[206][5][2] = 22061 b[206][5][1] = 22062 b[206][5][0] = 22063 c b[206][6][2] = 22064 b[206][6][1] = 22065 b[206][6][0] = 22066 c b[207][1][2] = 22067 b[207][1][1] = 22068 b[207][1][0] = 22069 c b[207][2][2] = 22070 b[207][2][1] = 22071 b[207][2][0] = 22072 c b[207][3][2] = 22073 b[207][3][1] = 22074 b[207][3][0] = 22075 c b[207][4][2] = 22076 b[207][4][1] = 22077 b[207][4][0] = 22078 c b[207][5][2] = 22079 b[207][5][1] = 22080 b[207][5][0] = 22081 c b[207][6][2] = 22082 b[207][6][1] = 22083 b[207][6][0] = 22084 c b[208][1][2] = 22085 b[208][1][1] = 22086 b[208][1][0] = 22087 c b[208][2][2] = 22088 b[208][2][1] = 22089 b[208][2][0] = 22090 c b[208][3][2] = 22091 b[208][3][1] = 22092 b[208][3][0] = 22093 c b[208][4][2] = 22094 b[208][4][1] = 22095 b[208][4][0] = 22096 c b[208][5][2] = 22097 b[208][5][1] = 22098 b[208][5][0] = 22099 c b[208][6][2] = 22100 b[208][6][1] = 22101 b[208][6][0] = 22102 c b[209][1][2] = 22103 b[209][1][1] = 22104 b[209][1][0] = 22105 c b[209][2][2] = 22106 b[209][2][1] = 22107 b[209][2][0] = 22108 c b[209][3][2] = 22109 b[209][3][1] = 22110 b[209][3][0] = 22111 c b[209][4][2] = 22112 b[209][4][1] = 22113 b[209][4][0] = 22114 c b[209][5][2] = 22115 b[209][5][1] = 22116 b[209][5][0] = 22117 c b[209][6][2] = 22118 b[209][6][1] = 22119 b[209][6][0] = 22120 c b[210][1][2] = 22121 b[210][1][1] = 22122 b[210][1][0] = 22123 c b[210][2][2] = 22124 b[210][2][1] = 22125 b[210][2][0] = 22126 c b[210][3][2] = 22127 b[210][3][1] = 22128 b[210][3][0] = 22129 c b[210][4][2] = 22130 b[210][4][1] = 22131 b[210][4][0] = 22132 c b[210][5][2] = 22133 b[210][5][1] = 22134 b[210][5][0] = 22135 c b[210][6][2] = 22136 b[210][6][1] = 22137 b[210][6][0] = 22138 c b[211][1][2] = 22139 b[211][1][1] = 22140 b[211][1][0] = 22141 c b[211][2][2] = 22142 b[211][2][1] = 22143 b[211][2][0] = 22144 c b[211][3][2] = 22145 b[211][3][1] = 22146 b[211][3][0] = 22147 c b[211][4][2] = 22148 b[211][4][1] = 22149 b[211][4][0] = 22150 c b[211][5][2] = 22151 b[211][5][1] = 22152 b[211][5][0] = 22153 c b[211][6][2] = 22154 b[211][6][1] = 22155 b[211][6][0] = 22156 c b[212][1][2] = 22157 b[212][1][1] = 22158 b[212][1][0] = 22159 c b[212][2][2] = 22160 b[212][2][1] = 22161 b[212][2][0] = 22162 c b[212][3][2] = 22163 b[212][3][1] = 22164 b[212][3][0] = 22165 c b[212][4][2] = 22166 b[212][4][1] = 22167 b[212][4][0] = 22168 c b[212][5][2] = 22169 b[212][5][1] = 22170 b[212][5][0] = 22171 c b[212][6][2] = 22172 b[212][6][1] = 22173 b[212][6][0] = 22174 c b[213][1][2] = 22175 b[213][1][1] = 22176 b[213][1][0] = 22177 c b[213][2][2] = 22178 b[213][2][1] = 22179 b[213][2][0] = 22180 c b[213][3][2] = 22181 b[213][3][1] = 22182 b[213][3][0] = 22183 c b[213][4][2] = 22184 b[213][4][1] = 22185 b[213][4][0] = 22186 c b[213][5][2] = 22187 b[213][5][1] = 22188 b[213][5][0] = 22189 c b[213][6][2] = 22190 b[213][6][1] = 22191 b[213][6][0] = 22192 c b[214][1][2] = 22193 b[214][1][1] = 22194 b[214][1][0] = 22195 c b[214][2][2] = 22196 b[214][2][1] = 22197 b[214][2][0] = 22198 c b[214][3][2] = 22199 b[214][3][1] = 22200 b[214][3][0] = 22201 c b[214][4][2] = 22202 b[214][4][1] = 22203 b[214][4][0] = 22204 c b[214][5][2] = 22205 b[214][5][1] = 22206 b[214][5][0] = 22207 c b[214][6][2] = 22208 b[214][6][1] = 22209 b[214][6][0] = 22210 c b[215][1][2] = 22211 b[215][1][1] = 22212 b[215][1][0] = 22213 c b[215][2][2] = 22214 b[215][2][1] = 22215 b[215][2][0] = 22216 c b[215][3][2] = 22217 b[215][3][1] = 22218 b[215][3][0] = 22219 c b[215][4][2] = 22220 b[215][4][1] = 22221 b[215][4][0] = 22222 c b[215][5][2] = 22223 b[215][5][1] = 22224 b[215][5][0] = 22225 c b[215][6][2] = 22226 b[215][6][1] = 22227 b[215][6][0] = 22228 c b[216][1][2] = 22229 b[216][1][1] = 22230 b[216][1][0] = 22231 c b[216][2][2] = 22232 b[216][2][1] = 22233 b[216][2][0] = 22234 c b[216][3][2] = 22235 b[216][3][1] = 22236 b[216][3][0] = 22237 c b[216][4][2] = 22238 b[216][4][1] = 22239 b[216][4][0] = 22240 c b[216][5][2] = 22241 b[216][5][1] = 22242 b[216][5][0] = 22243 c b[216][6][2] = 22244 b[216][6][1] = 22245 b[216][6][0] = 22246 c b[217][1][2] = 22247 b[217][1][1] = 22248 b[217][1][0] = 22249 c b[217][2][2] = 22250 b[217][2][1] = 22251 b[217][2][0] = 22252 c b[217][3][2] = 22253 b[217][3][1] = 22254 b[217][3][0] = 22255 c b[217][4][2] = 22256 b[217][4][1] = 22257 b[217][4][0] = 22258 c b[217][5][2] = 22259 b[217][5][1] = 22260 b[217][5][0] = 22261 c b[217][6][2] = 22262 b[217][6][1] = 22263 b[217][6][0] = 22264 c b[218][1][2] = 22265 b[218][1][1] = 22266 b[218][1][0] = 22267 c b[218][2][2] = 22268 b[218][2][1] = 22269 b[218][2][0] = 22270 c b[218][3][2] = 22271 b[218][3][1] = 22272 b[218][3][0] = 22273 c b[218][4][2] = 22274 b[218][4][1] = 22275 b[218][4][0] = 22276 c b[218][5][2] = 22277 b[218][5][1] = 22278 b[218][5][0] = 22279 c b[218][6][2] = 22280 b[218][6][1] = 22281 b[218][6][0] = 22282 c b[219][1][2] = 22283 b[219][1][1] = 22284 b[219][1][0] = 22285 c b[219][2][2] = 22286 b[219][2][1] = 22287 b[219][2][0] = 22288 c b[219][3][2] = 22289 b[219][3][1] = 22290 b[219][3][0] = 22291 c b[219][4][2] = 22292 b[219][4][1] = 22293 b[219][4][0] = 22294 c b[219][5][2] = 22295 b[219][5][1] = 22296 b[219][5][0] = 22297 c b[219][6][2] = 22298 b[219][6][1] = 22299 b[219][6][0] = 22300 c b[220][1][2] = 22301 b[220][1][1] = 22302 b[220][1][0] = 22303 c b[220][2][2] = 22304 b[220][2][1] = 22305 b[220][2][0] = 22306 c b[220][3][2] = 22307 b[220][3][1] = 22308 b[220][3][0] = 22309 c b[220][4][2] = 22310 b[220][4][1] = 22311 b[220][4][0] = 22312 c b[220][5][2] = 22313 b[220][5][1] = 22314 b[220][5][0] = 22315 c b[220][6][2] = 22316 b[220][6][1] = 22317 b[220][6][0] = 22318 c b[221][1][2] = 22319 b[221][1][1] = 22320 b[221][1][0] = 22321 c b[221][2][2] = 22322 b[221][2][1] = 22323 b[221][2][0] = 22324 c b[221][3][2] = 22325 b[221][3][1] = 22326 b[221][3][0] = 22327 c b[221][4][2] = 22328 b[221][4][1] = 22329 b[221][4][0] = 22330 c b[221][5][2] = 22331 b[221][5][1] = 22332 b[221][5][0] = 22333 c b[221][6][2] = 22334 b[221][6][1] = 22335 b[221][6][0] = 22336 c b[222][1][2] = 22337 b[222][1][1] = 22338 b[222][1][0] = 22339 c b[222][2][2] = 22340 b[222][2][1] = 22341 b[222][2][0] = 22342 c b[222][3][2] = 22343 b[222][3][1] = 22344 b[222][3][0] = 22345 c b[222][4][2] = 22346 b[222][4][1] = 22347 b[222][4][0] = 22348 c b[222][5][2] = 22349 b[222][5][1] = 22350 b[222][5][0] = 22351 c b[222][6][2] = 22352 b[222][6][1] = 22353 b[222][6][0] = 22354 c b[223][1][2] = 22355 b[223][1][1] = 22356 b[223][1][0] = 22357 c b[223][2][2] = 22358 b[223][2][1] = 22359 b[223][2][0] = 22360 c b[223][3][2] = 22361 b[223][3][1] = 22362 b[223][3][0] = 22363 c b[223][4][2] = 22364 b[223][4][1] = 22365 b[223][4][0] = 22366 c b[223][5][2] = 22367 b[223][5][1] = 22368 b[223][5][0] = 22369 c b[223][6][2] = 22370 b[223][6][1] = 22371 b[223][6][0] = 22372 c b[224][1][2] = 22373 b[224][1][1] = 22374 b[224][1][0] = 22375 c b[224][2][2] = 22376 b[224][2][1] = 22377 b[224][2][0] = 22378 c b[224][3][2] = 22379 b[224][3][1] = 22380 b[224][3][0] = 22381 c b[224][4][2] = 22382 b[224][4][1] = 22383 b[224][4][0] = 22384 c b[224][5][2] = 22385 b[224][5][1] = 22386 b[224][5][0] = 22387 c b[224][6][2] = 22388 b[224][6][1] = 22389 b[224][6][0] = 22390 c b[225][1][2] = 22391 b[225][1][1] = 22392 b[225][1][0] = 22393 c b[225][2][2] = 22394 b[225][2][1] = 22395 b[225][2][0] = 22396 c b[225][3][2] = 22397 b[225][3][1] = 22398 b[225][3][0] = 22399 c b[225][4][2] = 22400 b[225][4][1] = 22401 b[225][4][0] = 22402 c b[225][5][2] = 22403 b[225][5][1] = 22404 b[225][5][0] = 22405 c b[225][6][2] = 22406 b[225][6][1] = 22407 b[225][6][0] = 22408 c b[226][1][2] = 22409 b[226][1][1] = 22410 b[226][1][0] = 22411 c b[226][2][2] = 22412 b[226][2][1] = 22413 b[226][2][0] = 22414 c b[226][3][2] = 22415 b[226][3][1] = 22416 b[226][3][0] = 22417 c b[226][4][2] = 22418 b[226][4][1] = 22419 b[226][4][0] = 22420 c b[226][5][2] = 22421 b[226][5][1] = 22422 b[226][5][0] = 22423 c b[226][6][2] = 22424 b[226][6][1] = 22425 b[226][6][0] = 22426 c b[227][1][2] = 22427 b[227][1][1] = 22428 b[227][1][0] = 22429 c b[227][2][2] = 22430 b[227][2][1] = 22431 b[227][2][0] = 22432 c b[227][3][2] = 22433 b[227][3][1] = 22434 b[227][3][0] = 22435 c b[227][4][2] = 22436 b[227][4][1] = 22437 b[227][4][0] = 22438 c b[227][5][2] = 22439 b[227][5][1] = 22440 b[227][5][0] = 22441 c b[227][6][2] = 22442 b[227][6][1] = 22443 b[227][6][0] = 22444 c b[228][1][2] = 22445 b[228][1][1] = 22446 b[228][1][0] = 22447 c b[228][2][2] = 22448 b[228][2][1] = 22449 b[228][2][0] = 22450 c b[228][3][2] = 22451 b[228][3][1] = 22452 b[228][3][0] = 22453 c b[228][4][2] = 22454 b[228][4][1] = 22455 b[228][4][0] = 22456 c b[228][5][2] = 22457 b[228][5][1] = 22458 b[228][5][0] = 22459 c b[228][6][2] = 22460 b[228][6][1] = 22461 b[228][6][0] = 22462 c b[229][1][2] = 22463 b[229][1][1] = 22464 b[229][1][0] = 22465 c b[229][2][2] = 22466 b[229][2][1] = 22467 b[229][2][0] = 22468 c b[229][3][2] = 22469 b[229][3][1] = 22470 b[229][3][0] = 22471 c b[229][4][2] = 22472 b[229][4][1] = 22473 b[229][4][0] = 22474 c b[229][5][2] = 22475 b[229][5][1] = 22476 b[229][5][0] = 22477 c b[229][6][2] = 22478 b[229][6][1] = 22479 b[229][6][0] = 22480 c b[230][1][2] = 22481 b[230][1][1] = 22482 b[230][1][0] = 22483 c b[230][2][2] = 22484 b[230][2][1] = 22485 b[230][2][0] = 22486 c b[230][3][2] = 22487 b[230][3][1] = 22488 b[230][3][0] = 22489 c b[230][4][2] = 22490 b[230][4][1] = 22491 b[230][4][0] = 22492 c b[230][5][2] = 22493 b[230][5][1] = 22494 b[230][5][0] = 22495 c b[230][6][2] = 22496 b[230][6][1] = 22497 b[230][6][0] = 22498 c b[231][1][2] = 22499 b[231][1][1] = 22500 b[231][1][0] = 22501 c b[231][2][2] = 22502 b[231][2][1] = 22503 b[231][2][0] = 22504 c b[231][3][2] = 22505 b[231][3][1] = 22506 b[231][3][0] = 22507 c b[231][4][2] = 22508 b[231][4][1] = 22509 b[231][4][0] = 22510 c b[231][5][2] = 22511 b[231][5][1] = 22512 b[231][5][0] = 22513 c b[231][6][2] = 22514 b[231][6][1] = 22515 b[231][6][0] = 22516 c b[232][1][2] = 22517 b[232][1][1] = 22518 b[232][1][0] = 22519 c b[232][2][2] = 22520 b[232][2][1] = 22521 b[232][2][0] = 22522 c b[232][3][2] = 22523 b[232][3][1] = 22524 b[232][3][0] = 22525 c b[232][4][2] = 22526 b[232][4][1] = 22527 b[232][4][0] = 22528 c b[232][5][2] = 22529 b[232][5][1] = 22530 b[232][5][0] = 22531 c b[232][6][2] = 22532 b[232][6][1] = 22533 b[232][6][0] = 22534 c b[233][1][2] = 22535 b[233][1][1] = 22536 b[233][1][0] = 22537 c b[233][2][2] = 22538 b[233][2][1] = 22539 b[233][2][0] = 22540 c b[233][3][2] = 22541 b[233][3][1] = 22542 b[233][3][0] = 22543 c b[233][4][2] = 22544 b[233][4][1] = 22545 b[233][4][0] = 22546 c b[233][5][2] = 22547 b[233][5][1] = 22548 b[233][5][0] = 22549 c b[234][1][2] = 22550 b[234][1][1] = 22551 b[234][1][0] = 22552 c b[234][2][2] = 22553 b[234][2][1] = 22554 b[234][2][0] = 22555 c b[234][3][2] = 22556 b[234][3][1] = 22557 b[234][3][0] = 22558 c b[234][4][2] = 22559 b[234][4][1] = 22560 b[234][4][0] = 22561 c b[234][5][2] = 22562 b[234][5][1] = 22563 b[234][5][0] = 22564 c b[235][1][2] = 22565 b[235][1][1] = 22566 b[235][1][0] = 22567 c b[235][2][2] = 22568 b[235][2][1] = 22569 b[235][2][0] = 22570 c b[235][3][2] = 22571 b[235][3][1] = 22572 b[235][3][0] = 22573 c b[235][4][2] = 22574 b[235][4][1] = 22575 b[235][4][0] = 22576 c b[235][5][2] = 22577 b[235][5][1] = 22578 b[235][5][0] = 22579 c b[236][1][2] = 22580 b[236][1][1] = 22581 b[236][1][0] = 22582 c b[236][2][2] = 22583 b[236][2][1] = 22584 b[236][2][0] = 22585 c b[236][3][2] = 22586 b[236][3][1] = 22587 b[236][3][0] = 22588 c b[236][4][2] = 22589 b[236][4][1] = 22590 b[236][4][0] = 22591 c b[236][5][2] = 22592 b[236][5][1] = 22593 b[236][5][0] = 22594 c b[237][1][2] = 22595 b[237][1][1] = 22596 b[237][1][0] = 22597 c b[237][2][2] = 22598 b[237][2][1] = 22599 b[237][2][0] = 22600 c b[237][3][2] = 22601 b[237][3][1] = 22602 b[237][3][0] = 22603 c b[237][4][2] = 22604 b[237][4][1] = 22605 b[237][4][0] = 22606 c b[237][5][2] = 22607 b[237][5][1] = 22608 b[237][5][0] = 22609 c b[238][1][2] = 22610 b[238][1][1] = 22611 b[238][1][0] = 22612 c b[238][2][2] = 22613 b[238][2][1] = 22614 b[238][2][0] = 22615 c b[238][3][2] = 22616 b[238][3][1] = 22617 b[238][3][0] = 22618 c b[238][4][2] = 22619 b[238][4][1] = 22620 b[238][4][0] = 22621 c b[238][5][2] = 22622 b[238][5][1] = 22623 b[238][5][0] = 22624 c b[239][1][2] = 22625 b[239][1][1] = 22626 b[239][1][0] = 22627 c b[239][2][2] = 22628 b[239][2][1] = 22629 b[239][2][0] = 22630 c b[239][3][2] = 22631 b[239][3][1] = 22632 b[239][3][0] = 22633 c b[239][4][2] = 22634 b[239][4][1] = 22635 b[239][4][0] = 22636 c b[239][5][2] = 22637 b[239][5][1] = 22638 b[239][5][0] = 22639 c b[240][1][2] = 22640 b[240][1][1] = 22641 b[240][1][0] = 22642 c b[240][2][2] = 22643 b[240][2][1] = 22644 b[240][2][0] = 22645 c b[240][3][2] = 22646 b[240][3][1] = 22647 b[240][3][0] = 22648 c b[240][4][2] = 22649 b[240][4][1] = 22650 b[240][4][0] = 22651 c b[240][5][2] = 22652 b[240][5][1] = 22653 b[240][5][0] = 22654 c b[241][1][2] = 22655 b[241][1][1] = 22656 b[241][1][0] = 22657 c b[241][2][2] = 22658 b[241][2][1] = 22659 b[241][2][0] = 22660 c b[241][3][2] = 22661 b[241][3][1] = 22662 b[241][3][0] = 22663 c b[241][4][2] = 22664 b[241][4][1] = 22665 b[241][4][0] = 22666 c b[241][5][2] = 22667 b[241][5][1] = 22668 b[241][5][0] = 22669 c b[242][1][2] = 22670 b[242][1][1] = 22671 b[242][1][0] = 22672 c b[242][2][2] = 22673 b[242][2][1] = 22674 b[242][2][0] = 22675 c b[242][3][2] = 22676 b[242][3][1] = 22677 b[242][3][0] = 22678 c b[242][4][2] = 22679 b[242][4][1] = 22680 b[242][4][0] = 22681 c b[242][5][2] = 22682 b[242][5][1] = 22683 b[242][5][0] = 22684 c b[243][1][2] = 22685 b[243][1][1] = 22686 b[243][1][0] = 22687 c b[243][2][2] = 22688 b[243][2][1] = 22689 b[243][2][0] = 22690 c b[243][3][2] = 22691 b[243][3][1] = 22692 b[243][3][0] = 22693 c b[243][4][2] = 22694 b[243][4][1] = 22695 b[243][4][0] = 22696 c b[243][5][2] = 22697 b[243][5][1] = 22698 b[243][5][0] = 22699 c b[244][1][2] = 22700 b[244][1][1] = 22701 b[244][1][0] = 22702 c b[244][2][2] = 22703 b[244][2][1] = 22704 b[244][2][0] = 22705 c b[244][3][2] = 22706 b[244][3][1] = 22707 b[244][3][0] = 22708 c b[244][4][2] = 22709 b[244][4][1] = 22710 b[244][4][0] = 22711 c b[244][5][2] = 22712 b[244][5][1] = 22713 b[244][5][0] = 22714 c b[245][1][2] = 22715 b[245][1][1] = 22716 b[245][1][0] = 22717 c b[245][2][2] = 22718 b[245][2][1] = 22719 b[245][2][0] = 22720 c b[245][3][2] = 22721 b[245][3][1] = 22722 b[245][3][0] = 22723 c b[245][4][2] = 22724 b[245][4][1] = 22725 b[245][4][0] = 22726 c b[245][5][2] = 22727 b[245][5][1] = 22728 b[245][5][0] = 22729 c b[246][1][2] = 22730 b[246][1][1] = 22731 b[246][1][0] = 22732 c b[246][2][2] = 22733 b[246][2][1] = 22734 b[246][2][0] = 22735 c b[246][3][2] = 22736 b[246][3][1] = 22737 b[246][3][0] = 22738 c b[246][4][2] = 22739 b[246][4][1] = 22740 b[246][4][0] = 22741 c b[246][5][2] = 22742 b[246][5][1] = 22743 b[246][5][0] = 22744 c b[247][1][2] = 22745 b[247][1][1] = 22746 b[247][1][0] = 22747 c b[247][2][2] = 22748 b[247][2][1] = 22749 b[247][2][0] = 22750 c b[247][3][2] = 22751 b[247][3][1] = 22752 b[247][3][0] = 22753 c b[247][4][2] = 22754 b[247][4][1] = 22755 b[247][4][0] = 22756 c b[247][5][2] = 22757 b[247][5][1] = 22758 b[247][5][0] = 22759 c b[248][1][2] = 22760 b[248][1][1] = 22761 b[248][1][0] = 22762 c b[248][2][2] = 22763 b[248][2][1] = 22764 b[248][2][0] = 22765 c b[248][3][2] = 22766 b[248][3][1] = 22767 b[248][3][0] = 22768 c b[248][4][2] = 22769 b[248][4][1] = 22770 b[248][4][0] = 22771 c b[248][5][2] = 22772 b[248][5][1] = 22773 b[248][5][0] = 22774 c b[249][1][2] = 22775 b[249][1][1] = 22776 b[249][1][0] = 22777 c b[249][2][2] = 22778 b[249][2][1] = 22779 b[249][2][0] = 22780 c b[249][3][2] = 22781 b[249][3][1] = 22782 b[249][3][0] = 22783 c b[249][4][2] = 22784 b[249][4][1] = 22785 b[249][4][0] = 22786 c b[249][5][2] = 22787 b[249][5][1] = 22788 b[249][5][0] = 22789 c b[250][1][2] = 22790 b[250][1][1] = 22791 b[250][1][0] = 22792 c b[250][2][2] = 22793 b[250][2][1] = 22794 b[250][2][0] = 22795 c b[250][3][2] = 22796 b[250][3][1] = 22797 b[250][3][0] = 22798 c b[250][4][2] = 22799 b[250][4][1] = 22800 b[250][4][0] = 22801 c b[250][5][2] = 22802 b[250][5][1] = 22803 b[250][5][0] = 22804 c b[251][1][2] = 22805 b[251][1][1] = 22806 b[251][1][0] = 22807 c b[251][2][2] = 22808 b[251][2][1] = 22809 b[251][2][0] = 22810 c b[251][3][2] = 22811 b[251][3][1] = 22812 b[251][3][0] = 22813 c b[251][4][2] = 22814 b[251][4][1] = 22815 b[251][4][0] = 22816 c b[251][5][2] = 22817 b[251][5][1] = 22818 b[251][5][0] = 22819 c b[252][1][2] = 22820 b[252][1][1] = 22821 b[252][1][0] = 22822 c b[252][2][2] = 22823 b[252][2][1] = 22824 b[252][2][0] = 22825 c b[252][3][2] = 22826 b[252][3][1] = 22827 b[252][3][0] = 22828 c b[252][4][2] = 22829 b[252][4][1] = 22830 b[252][4][0] = 22831 c b[252][5][2] = 22832 b[252][5][1] = 22833 b[252][5][0] = 22834 c b[253][1][2] = 22835 b[253][1][1] = 22836 b[253][1][0] = 22837 c b[253][2][2] = 22838 b[253][2][1] = 22839 b[253][2][0] = 22840 c b[253][3][2] = 22841 b[253][3][1] = 22842 b[253][3][0] = 22843 c b[253][4][2] = 22844 b[253][4][1] = 22845 b[253][4][0] = 22846 c b[253][5][2] = 22847 b[253][5][1] = 22848 b[253][5][0] = 22849 c b[254][1][2] = 22850 b[254][1][1] = 22851 b[254][1][0] = 22852 c b[254][2][2] = 22853 b[254][2][1] = 22854 b[254][2][0] = 22855 c b[254][3][2] = 22856 b[254][3][1] = 22857 b[254][3][0] = 22858 c b[254][4][2] = 22859 b[254][4][1] = 22860 b[254][4][0] = 22861 c b[254][5][2] = 22862 b[254][5][1] = 22863 b[254][5][0] = 22864 c b[255][1][2] = 22865 b[255][1][1] = 22866 b[255][1][0] = 22867 c b[255][2][2] = 22868 b[255][2][1] = 22869 b[255][2][0] = 22870 c b[255][3][2] = 22871 b[255][3][1] = 22872 b[255][3][0] = 22873 c b[255][4][2] = 22874 b[255][4][1] = 22875 b[255][4][0] = 22876 c b[255][5][2] = 22877 b[255][5][1] = 22878 b[255][5][0] = 22879 c b[256][1][2] = 22880 b[256][1][1] = 22881 b[256][1][0] = 22882 c b[256][2][2] = 22883 b[256][2][1] = 22884 b[256][2][0] = 22885 c b[256][3][2] = 22886 b[256][3][1] = 22887 b[256][3][0] = 22888 c b[256][4][2] = 22889 b[256][4][1] = 22890 b[256][4][0] = 22891 c b[256][5][2] = 22892 b[256][5][1] = 22893 b[256][5][0] = 22894 c b[257][1][2] = 22895 b[257][1][1] = 22896 b[257][1][0] = 22897 c b[257][2][2] = 22898 b[257][2][1] = 22899 b[257][2][0] = 22900 c b[257][3][2] = 22901 b[257][3][1] = 22902 b[257][3][0] = 22903 c b[257][4][2] = 22904 b[257][4][1] = 22905 b[257][4][0] = 22906 c b[257][5][2] = 22907 b[257][5][1] = 22908 b[257][5][0] = 22909 c b[258][1][2] = 22910 b[258][1][1] = 22911 b[258][1][0] = 22912 c b[258][2][2] = 22913 b[258][2][1] = 22914 b[258][2][0] = 22915 c b[258][3][2] = 22916 b[258][3][1] = 22917 b[258][3][0] = 22918 c b[258][4][2] = 22919 b[258][4][1] = 22920 b[258][4][0] = 22921 c b[258][5][2] = 22922 b[258][5][1] = 22923 b[258][5][0] = 22924 c b[259][1][2] = 22925 b[259][1][1] = 22926 b[259][1][0] = 22927 c b[259][2][2] = 22928 b[259][2][1] = 22929 b[259][2][0] = 22930 c b[259][3][2] = 22931 b[259][3][1] = 22932 b[259][3][0] = 22933 c b[259][4][2] = 22934 b[259][4][1] = 22935 b[259][4][0] = 22936 c b[259][5][2] = 22937 b[259][5][1] = 22938 b[259][5][0] = 22939 c b[260][1][2] = 22940 b[260][1][1] = 22941 b[260][1][0] = 22942 c b[260][2][2] = 22943 b[260][2][1] = 22944 b[260][2][0] = 22945 c b[260][3][2] = 22946 b[260][3][1] = 22947 b[260][3][0] = 22948 c b[260][4][2] = 22949 b[260][4][1] = 22950 b[260][4][0] = 22951 c b[260][5][2] = 22952 b[260][5][1] = 22953 b[260][5][0] = 22954 c b[261][1][2] = 22955 b[261][1][1] = 22956 b[261][1][0] = 22957 c b[261][2][2] = 22958 b[261][2][1] = 22959 b[261][2][0] = 22960 c b[261][3][2] = 22961 b[261][3][1] = 22962 b[261][3][0] = 22963 c b[261][4][2] = 22964 b[261][4][1] = 22965 b[261][4][0] = 22966 c b[261][5][2] = 22967 b[261][5][1] = 22968 b[261][5][0] = 22969 c b[262][1][2] = 22970 b[262][1][1] = 22971 b[262][1][0] = 22972 c b[262][2][2] = 22973 b[262][2][1] = 22974 b[262][2][0] = 22975 c b[262][3][2] = 22976 b[262][3][1] = 22977 b[262][3][0] = 22978 c b[262][4][2] = 22979 b[262][4][1] = 22980 b[262][4][0] = 22981 c b[262][5][2] = 22982 b[262][5][1] = 22983 b[262][5][0] = 22984 c b[263][1][2] = 22985 b[263][1][1] = 22986 b[263][1][0] = 22987 c b[263][2][2] = 22988 b[263][2][1] = 22989 b[263][2][0] = 22990 c b[263][3][2] = 22991 b[263][3][1] = 22992 b[263][3][0] = 22993 c b[263][4][2] = 22994 b[263][4][1] = 22995 b[263][4][0] = 22996 c b[263][5][2] = 22997 b[263][5][1] = 22998 b[263][5][0] = 22999 c b[264][1][2] = 23000 b[264][1][1] = 23001 b[264][1][0] = 23002 c b[264][2][2] = 23003 b[264][2][1] = 23004 b[264][2][0] = 23005 c b[264][3][2] = 23006 b[264][3][1] = 23007 b[264][3][0] = 23008 c b[264][4][2] = 23009 b[264][4][1] = 23010 b[264][4][0] = 23011 c b[264][5][2] = 23012 b[264][5][1] = 23013 b[264][5][0] = 23014 c b[265][1][2] = 23015 b[265][1][1] = 23016 b[265][1][0] = 23017 c b[265][2][2] = 23018 b[265][2][1] = 23019 b[265][2][0] = 23020 c b[265][3][2] = 23021 b[265][3][1] = 23022 b[265][3][0] = 23023 c b[265][4][2] = 23024 b[265][4][1] = 23025 b[265][4][0] = 23026 c b[265][5][2] = 23027 b[265][5][1] = 23028 b[265][5][0] = 23029 c b[266][1][2] = 23030 b[266][1][1] = 23031 b[266][1][0] = 23032 c b[266][2][2] = 23033 b[266][2][1] = 23034 b[266][2][0] = 23035 c b[266][3][2] = 23036 b[266][3][1] = 23037 b[266][3][0] = 23038 c b[266][4][2] = 23039 b[266][4][1] = 23040 b[266][4][0] = 23041 c b[266][5][2] = 23042 b[266][5][1] = 23043 b[266][5][0] = 23044 c b[267][1][2] = 23045 b[267][1][1] = 23046 b[267][1][0] = 23047 c b[267][2][2] = 23048 b[267][2][1] = 23049 b[267][2][0] = 23050 c b[267][3][2] = 23051 b[267][3][1] = 23052 b[267][3][0] = 23053 c b[267][4][2] = 23054 b[267][4][1] = 23055 b[267][4][0] = 23056 c b[267][5][2] = 23057 b[267][5][1] = 23058 b[267][5][0] = 23059 c b[268][1][2] = 23060 b[268][1][1] = 23061 b[268][1][0] = 23062 c b[268][2][2] = 23063 b[268][2][1] = 23064 b[268][2][0] = 23065 c b[268][3][2] = 23066 b[268][3][1] = 23067 b[268][3][0] = 23068 c b[268][4][2] = 23069 b[268][4][1] = 23070 b[268][4][0] = 23071 c b[268][5][2] = 23072 b[268][5][1] = 23073 b[268][5][0] = 23074 c b[269][1][2] = 23075 b[269][1][1] = 23076 b[269][1][0] = 23077 c b[269][2][2] = 23078 b[269][2][1] = 23079 b[269][2][0] = 23080 c b[269][3][2] = 23081 b[269][3][1] = 23082 b[269][3][0] = 23083 c b[269][4][2] = 23084 b[269][4][1] = 23085 b[269][4][0] = 23086 c b[269][5][2] = 23087 b[269][5][1] = 23088 b[269][5][0] = 23089 c b[270][1][2] = 23090 b[270][1][1] = 23091 b[270][1][0] = 23092 c b[270][2][2] = 23093 b[270][2][1] = 23094 b[270][2][0] = 23095 c b[270][3][2] = 23096 b[270][3][1] = 23097 b[270][3][0] = 23098 c b[270][4][2] = 23099 b[270][4][1] = 23100 b[270][4][0] = 23101 c b[270][5][2] = 23102 b[270][5][1] = 23103 b[270][5][0] = 23104 c b[271][1][2] = 23105 b[271][1][1] = 23106 b[271][1][0] = 23107 c b[271][2][2] = 23108 b[271][2][1] = 23109 b[271][2][0] = 23110 c b[271][3][2] = 23111 b[271][3][1] = 23112 b[271][3][0] = 23113 c b[271][4][2] = 23114 b[271][4][1] = 23115 b[271][4][0] = 23116 c b[271][5][2] = 23117 b[271][5][1] = 23118 b[271][5][0] = 23119 c b[272][1][2] = 23120 b[272][1][1] = 23121 b[272][1][0] = 23122 c b[272][2][2] = 23123 b[272][2][1] = 23124 b[272][2][0] = 23125 c b[272][3][2] = 23126 b[272][3][1] = 23127 b[272][3][0] = 23128 c b[272][4][2] = 23129 b[272][4][1] = 23130 b[272][4][0] = 23131 c b[272][5][2] = 23132 b[272][5][1] = 23133 b[272][5][0] = 23134 c b[273][1][2] = 23135 b[273][1][1] = 23136 b[273][1][0] = 23137 c b[273][2][2] = 23138 b[273][2][1] = 23139 b[273][2][0] = 23140 c b[273][3][2] = 23141 b[273][3][1] = 23142 b[273][3][0] = 23143 c b[273][4][2] = 23144 b[273][4][1] = 23145 b[273][4][0] = 23146 c b[273][5][2] = 23147 b[273][5][1] = 23148 b[273][5][0] = 23149 c b[274][1][2] = 23150 b[274][1][1] = 23151 b[274][1][0] = 23152 c b[274][2][2] = 23153 b[274][2][1] = 23154 b[274][2][0] = 23155 c b[274][3][2] = 23156 b[274][3][1] = 23157 b[274][3][0] = 23158 c b[274][4][2] = 23159 b[274][4][1] = 23160 b[274][4][0] = 23161 c b[274][5][2] = 23162 b[274][5][1] = 23163 b[274][5][0] = 23164 c b[275][1][2] = 23165 b[275][1][1] = 23166 b[275][1][0] = 23167 c b[275][2][2] = 23168 b[275][2][1] = 23169 b[275][2][0] = 23170 c b[275][3][2] = 23171 b[275][3][1] = 23172 b[275][3][0] = 23173 c b[275][4][2] = 23174 b[275][4][1] = 23175 b[275][4][0] = 23176 c b[275][5][2] = 23177 b[275][5][1] = 23178 b[275][5][0] = 23179 c b[276][1][2] = 23180 b[276][1][1] = 23181 b[276][1][0] = 23182 c b[276][2][2] = 23183 b[276][2][1] = 23184 b[276][2][0] = 23185 c b[276][3][2] = 23186 b[276][3][1] = 23187 b[276][3][0] = 23188 c b[276][4][2] = 23189 b[276][4][1] = 23190 b[276][4][0] = 23191 c b[276][5][2] = 23192 b[276][5][1] = 23193 b[276][5][0] = 23194 c b[277][1][2] = 23195 b[277][1][1] = 23196 b[277][1][0] = 23197 c b[277][2][2] = 23198 b[277][2][1] = 23199 b[277][2][0] = 23200 c b[277][3][2] = 23201 b[277][3][1] = 23202 b[277][3][0] = 23203 c b[277][4][2] = 23204 b[277][4][1] = 23205 b[277][4][0] = 23206 c b[277][5][2] = 23207 b[277][5][1] = 23208 b[277][5][0] = 23209 c b[278][1][2] = 23210 b[278][1][1] = 23211 b[278][1][0] = 23212 c b[278][2][2] = 23213 b[278][2][1] = 23214 b[278][2][0] = 23215 c b[278][3][2] = 23216 b[278][3][1] = 23217 b[278][3][0] = 23218 c b[278][4][2] = 23219 b[278][4][1] = 23220 b[278][4][0] = 23221 c b[278][5][2] = 23222 b[278][5][1] = 23223 b[278][5][0] = 23224 c b[279][1][2] = 23225 b[279][1][1] = 23226 b[279][1][0] = 23227 c b[279][2][2] = 23228 b[279][2][1] = 23229 b[279][2][0] = 23230 c b[279][3][2] = 23231 b[279][3][1] = 23232 b[279][3][0] = 23233 c b[279][4][2] = 23234 b[279][4][1] = 23235 b[279][4][0] = 23236 c b[279][5][2] = 23237 b[279][5][1] = 23238 b[279][5][0] = 23239 c b[280][1][2] = 23240 b[280][1][1] = 23241 b[280][1][0] = 23242 c b[280][2][2] = 23243 b[280][2][1] = 23244 b[280][2][0] = 23245 c b[280][3][2] = 23246 b[280][3][1] = 23247 b[280][3][0] = 23248 c b[280][4][2] = 23249 b[280][4][1] = 23250 b[280][4][0] = 23251 c b[280][5][2] = 23252 b[280][5][1] = 23253 b[280][5][0] = 23254 c b[281][1][2] = 23255 b[281][1][1] = 23256 b[281][1][0] = 23257 c b[281][2][2] = 23258 b[281][2][1] = 23259 b[281][2][0] = 23260 c b[281][3][2] = 23261 b[281][3][1] = 23262 b[281][3][0] = 23263 c b[281][4][2] = 23264 b[281][4][1] = 23265 b[281][4][0] = 23266 c b[281][5][2] = 23267 b[281][5][1] = 23268 b[281][5][0] = 23269 c b[282][1][2] = 23270 b[282][1][1] = 23271 b[282][1][0] = 23272 c b[282][2][2] = 23273 b[282][2][1] = 23274 b[282][2][0] = 23275 c b[282][3][2] = 23276 b[282][3][1] = 23277 b[282][3][0] = 23278 c b[282][4][2] = 23279 b[282][4][1] = 23280 b[282][4][0] = 23281 c b[282][5][2] = 23282 b[282][5][1] = 23283 b[282][5][0] = 23284 c b[283][1][2] = 23285 b[283][1][1] = 23286 b[283][1][0] = 23287 c b[283][2][2] = 23288 b[283][2][1] = 23289 b[283][2][0] = 23290 c b[283][3][2] = 23291 b[283][3][1] = 23292 b[283][3][0] = 23293 c b[283][4][2] = 23294 b[283][4][1] = 23295 b[283][4][0] = 23296 c b[283][5][2] = 23297 b[283][5][1] = 23298 b[283][5][0] = 23299 c b[284][1][2] = 23300 b[284][1][1] = 23301 b[284][1][0] = 23302 c b[284][2][2] = 23303 b[284][2][1] = 23304 b[284][2][0] = 23305 c b[284][3][2] = 23306 b[284][3][1] = 23307 b[284][3][0] = 23308 c b[284][4][2] = 23309 b[284][4][1] = 23310 b[284][4][0] = 23311 c b[284][5][2] = 23312 b[284][5][1] = 23313 b[284][5][0] = 23314 c b[285][1][2] = 23315 b[285][1][1] = 23316 b[285][1][0] = 23317 c b[285][2][2] = 23318 b[285][2][1] = 23319 b[285][2][0] = 23320 c b[285][3][2] = 23321 b[285][3][1] = 23322 b[285][3][0] = 23323 c b[285][4][2] = 23324 b[285][4][1] = 23325 b[285][4][0] = 23326 c b[285][5][2] = 23327 b[285][5][1] = 23328 b[285][5][0] = 23329 c b[286][1][2] = 23330 b[286][1][1] = 23331 b[286][1][0] = 23332 c b[286][2][2] = 23333 b[286][2][1] = 23334 b[286][2][0] = 23335 c b[286][3][2] = 23336 b[286][3][1] = 23337 b[286][3][0] = 23338 c b[286][4][2] = 23339 b[286][4][1] = 23340 b[286][4][0] = 23341 c b[286][5][2] = 23342 b[286][5][1] = 23343 b[286][5][0] = 23344 c b[287][1][2] = 23345 b[287][1][1] = 23346 b[287][1][0] = 23347 c b[287][2][2] = 23348 b[287][2][1] = 23349 b[287][2][0] = 23350 c b[287][3][2] = 23351 b[287][3][1] = 23352 b[287][3][0] = 23353 c b[287][4][2] = 23354 b[287][4][1] = 23355 b[287][4][0] = 23356 c b[287][5][2] = 23357 b[287][5][1] = 23358 b[287][5][0] = 23359 c b[288][1][2] = 23360 b[288][1][1] = 23361 b[288][1][0] = 23362 c b[288][2][2] = 23363 b[288][2][1] = 23364 b[288][2][0] = 23365 c b[288][3][2] = 23366 b[288][3][1] = 23367 b[288][3][0] = 23368 c b[288][4][2] = 23369 b[288][4][1] = 23370 b[288][4][0] = 23371 c b[288][5][2] = 23372 b[288][5][1] = 23373 b[288][5][0] = 23374 c b[289][1][2] = 23375 b[289][1][1] = 23376 b[289][1][0] = 23377 c b[289][2][2] = 23378 b[289][2][1] = 23379 b[289][2][0] = 23380 c b[289][3][2] = 23381 b[289][3][1] = 23382 b[289][3][0] = 23383 c b[289][4][2] = 23384 b[289][4][1] = 23385 b[289][4][0] = 23386 c b[289][5][2] = 23387 b[289][5][1] = 23388 b[289][5][0] = 23389 c b[290][1][2] = 23390 b[290][1][1] = 23391 b[290][1][0] = 23392 c b[290][2][2] = 23393 b[290][2][1] = 23394 b[290][2][0] = 23395 c b[290][3][2] = 23396 b[290][3][1] = 23397 b[290][3][0] = 23398 c b[290][4][2] = 23399 b[290][4][1] = 23400 b[290][4][0] = 23401 c b[290][5][2] = 23402 b[290][5][1] = 23403 b[290][5][0] = 23404 c b[291][1][2] = 23405 b[291][1][1] = 23406 b[291][1][0] = 23407 c b[291][2][2] = 23408 b[291][2][1] = 23409 b[291][2][0] = 23410 c b[291][3][2] = 23411 b[291][3][1] = 23412 b[291][3][0] = 23413 c b[291][4][2] = 23414 b[291][4][1] = 23415 b[291][4][0] = 23416 c b[292][1][2] = 23417 b[292][1][1] = 23418 b[292][1][0] = 23419 c b[292][2][2] = 23420 b[292][2][1] = 23421 b[292][2][0] = 23422 c b[292][3][2] = 23423 b[292][3][1] = 23424 b[292][3][0] = 23425 c b[292][4][2] = 23426 b[292][4][1] = 23427 b[292][4][0] = 23428 c b[293][1][2] = 23429 b[293][1][1] = 23430 b[293][1][0] = 23431 c b[293][2][2] = 23432 b[293][2][1] = 23433 b[293][2][0] = 23434 c b[293][3][2] = 23435 b[293][3][1] = 23436 b[293][3][0] = 23437 c b[293][4][2] = 23438 b[293][4][1] = 23439 b[293][4][0] = 23440 c b[294][1][2] = 23441 b[294][1][1] = 23442 b[294][1][0] = 23443 c b[294][2][2] = 23444 b[294][2][1] = 23445 b[294][2][0] = 23446 c b[294][3][2] = 23447 b[294][3][1] = 23448 b[294][3][0] = 23449 c b[294][4][2] = 23450 b[294][4][1] = 23451 b[294][4][0] = 23452 c b[295][1][2] = 23453 b[295][1][1] = 23454 b[295][1][0] = 23455 c b[295][2][2] = 23456 b[295][2][1] = 23457 b[295][2][0] = 23458 c b[295][3][2] = 23459 b[295][3][1] = 23460 b[295][3][0] = 23461 c b[295][4][2] = 23462 b[295][4][1] = 23463 b[295][4][0] = 23464 c b[296][1][2] = 23465 b[296][1][1] = 23466 b[296][1][0] = 23467 c b[296][2][2] = 23468 b[296][2][1] = 23469 b[296][2][0] = 23470 c b[296][3][2] = 23471 b[296][3][1] = 23472 b[296][3][0] = 23473 c b[296][4][2] = 23474 b[296][4][1] = 23475 b[296][4][0] = 23476 c b[297][1][2] = 23477 b[297][1][1] = 23478 b[297][1][0] = 23479 c b[297][2][2] = 23480 b[297][2][1] = 23481 b[297][2][0] = 23482 c b[297][3][2] = 23483 b[297][3][1] = 23484 b[297][3][0] = 23485 c b[297][4][2] = 23486 b[297][4][1] = 23487 b[297][4][0] = 23488 c b[298][1][2] = 23489 b[298][1][1] = 23490 b[298][1][0] = 23491 c b[298][2][2] = 23492 b[298][2][1] = 23493 b[298][2][0] = 23494 c b[298][3][2] = 23495 b[298][3][1] = 23496 b[298][3][0] = 23497 c b[298][4][2] = 23498 b[298][4][1] = 23499 b[298][4][0] = 23500 c b[299][1][2] = 23501 b[299][1][1] = 23502 b[299][1][0] = 23503 c b[299][2][2] = 23504 b[299][2][1] = 23505 b[299][2][0] = 23506 c b[299][3][2] = 23507 b[299][3][1] = 23508 b[299][3][0] = 23509 c b[299][4][2] = 23510 b[299][4][1] = 23511 b[299][4][0] = 23512 c b[300][1][2] = 23513 b[300][1][1] = 23514 b[300][1][0] = 23515 c b[300][2][2] = 23516 b[300][2][1] = 23517 b[300][2][0] = 23518 c b[300][3][2] = 23519 b[300][3][1] = 23520 b[300][3][0] = 23521 c b[300][4][2] = 23522 b[300][4][1] = 23523 b[300][4][0] = 23524 c b[301][1][2] = 23525 b[301][1][1] = 23526 b[301][1][0] = 23527 c b[301][2][2] = 23528 b[301][2][1] = 23529 b[301][2][0] = 23530 c b[301][3][2] = 23531 b[301][3][1] = 23532 b[301][3][0] = 23533 c b[301][4][2] = 23534 b[301][4][1] = 23535 b[301][4][0] = 23536 c b[302][1][2] = 23537 b[302][1][1] = 23538 b[302][1][0] = 23539 c b[302][2][2] = 23540 b[302][2][1] = 23541 b[302][2][0] = 23542 c b[302][3][2] = 23543 b[302][3][1] = 23544 b[302][3][0] = 23545 c b[302][4][2] = 23546 b[302][4][1] = 23547 b[302][4][0] = 23548 c b[303][1][2] = 23549 b[303][1][1] = 23550 b[303][1][0] = 23551 c b[303][2][2] = 23552 b[303][2][1] = 23553 b[303][2][0] = 23554 c b[303][3][2] = 23555 b[303][3][1] = 23556 b[303][3][0] = 23557 c b[303][4][2] = 23558 b[303][4][1] = 23559 b[303][4][0] = 23560 c b[304][1][2] = 23561 b[304][1][1] = 23562 b[304][1][0] = 23563 c b[304][2][2] = 23564 b[304][2][1] = 23565 b[304][2][0] = 23566 c b[304][3][2] = 23567 b[304][3][1] = 23568 b[304][3][0] = 23569 c b[304][4][2] = 23570 b[304][4][1] = 23571 b[304][4][0] = 23572 c b[305][1][2] = 23573 b[305][1][1] = 23574 b[305][1][0] = 23575 c b[305][2][2] = 23576 b[305][2][1] = 23577 b[305][2][0] = 23578 c b[305][3][2] = 23579 b[305][3][1] = 23580 b[305][3][0] = 23581 c b[305][4][2] = 23582 b[305][4][1] = 23583 b[305][4][0] = 23584 c b[306][1][2] = 23585 b[306][1][1] = 23586 b[306][1][0] = 23587 c b[306][2][2] = 23588 b[306][2][1] = 23589 b[306][2][0] = 23590 c b[306][3][2] = 23591 b[306][3][1] = 23592 b[306][3][0] = 23593 c b[306][4][2] = 23594 b[306][4][1] = 23595 b[306][4][0] = 23596 c b[307][1][2] = 23597 b[307][1][1] = 23598 b[307][1][0] = 23599 c b[307][2][2] = 23600 b[307][2][1] = 23601 b[307][2][0] = 23602 c b[307][3][2] = 23603 b[307][3][1] = 23604 b[307][3][0] = 23605 c b[307][4][2] = 23606 b[307][4][1] = 23607 b[307][4][0] = 23608 c b[308][1][2] = 23609 b[308][1][1] = 23610 b[308][1][0] = 23611 c b[308][2][2] = 23612 b[308][2][1] = 23613 b[308][2][0] = 23614 c b[308][3][2] = 23615 b[308][3][1] = 23616 b[308][3][0] = 23617 c b[308][4][2] = 23618 b[308][4][1] = 23619 b[308][4][0] = 23620 c b[309][1][2] = 23621 b[309][1][1] = 23622 b[309][1][0] = 23623 c b[309][2][2] = 23624 b[309][2][1] = 23625 b[309][2][0] = 23626 c b[309][3][2] = 23627 b[309][3][1] = 23628 b[309][3][0] = 23629 c b[309][4][2] = 23630 b[309][4][1] = 23631 b[309][4][0] = 23632 c b[310][1][2] = 23633 b[310][1][1] = 23634 b[310][1][0] = 23635 c b[310][2][2] = 23636 b[310][2][1] = 23637 b[310][2][0] = 23638 c b[310][3][2] = 23639 b[310][3][1] = 23640 b[310][3][0] = 23641 c b[310][4][2] = 23642 b[310][4][1] = 23643 b[310][4][0] = 23644 c b[311][1][2] = 23645 b[311][1][1] = 23646 b[311][1][0] = 23647 c b[311][2][2] = 23648 b[311][2][1] = 23649 b[311][2][0] = 23650 c b[311][3][2] = 23651 b[311][3][1] = 23652 b[311][3][0] = 23653 c b[311][4][2] = 23654 b[311][4][1] = 23655 b[311][4][0] = 23656 c b[312][1][2] = 23657 b[312][1][1] = 23658 b[312][1][0] = 23659 c b[312][2][2] = 23660 b[312][2][1] = 23661 b[312][2][0] = 23662 c b[312][3][2] = 23663 b[312][3][1] = 23664 b[312][3][0] = 23665 c b[312][4][2] = 23666 b[312][4][1] = 23667 b[312][4][0] = 23668 c b[313][1][2] = 23669 b[313][1][1] = 23670 b[313][1][0] = 23671 c b[313][2][2] = 23672 b[313][2][1] = 23673 b[313][2][0] = 23674 c b[313][3][2] = 23675 b[313][3][1] = 23676 b[313][3][0] = 23677 c b[313][4][2] = 23678 b[313][4][1] = 23679 b[313][4][0] = 23680 c b[314][1][2] = 23681 b[314][1][1] = 23682 b[314][1][0] = 23683 c b[314][2][2] = 23684 b[314][2][1] = 23685 b[314][2][0] = 23686 c b[314][3][2] = 23687 b[314][3][1] = 23688 b[314][3][0] = 23689 c b[314][4][2] = 23690 b[314][4][1] = 23691 b[314][4][0] = 23692 c b[315][1][2] = 23693 b[315][1][1] = 23694 b[315][1][0] = 23695 c b[315][2][2] = 23696 b[315][2][1] = 23697 b[315][2][0] = 23698 c b[315][3][2] = 23699 b[315][3][1] = 23700 b[315][3][0] = 23701 c b[315][4][2] = 23702 b[315][4][1] = 23703 b[315][4][0] = 23704 c b[316][1][2] = 23705 b[316][1][1] = 23706 b[316][1][0] = 23707 c b[316][2][2] = 23708 b[316][2][1] = 23709 b[316][2][0] = 23710 c b[316][3][2] = 23711 b[316][3][1] = 23712 b[316][3][0] = 23713 c b[316][4][2] = 23714 b[316][4][1] = 23715 b[316][4][0] = 23716 c b[317][1][2] = 23717 b[317][1][1] = 23718 b[317][1][0] = 23719 c b[317][2][2] = 23720 b[317][2][1] = 23721 b[317][2][0] = 23722 c b[317][3][2] = 23723 b[317][3][1] = 23724 b[317][3][0] = 23725 c b[317][4][2] = 23726 b[317][4][1] = 23727 b[317][4][0] = 23728 c b[318][1][2] = 23729 b[318][1][1] = 23730 b[318][1][0] = 23731 c b[318][2][2] = 23732 b[318][2][1] = 23733 b[318][2][0] = 23734 c b[318][3][2] = 23735 b[318][3][1] = 23736 b[318][3][0] = 23737 c b[318][4][2] = 23738 b[318][4][1] = 23739 b[318][4][0] = 23740 c b[319][1][2] = 23741 b[319][1][1] = 23742 b[319][1][0] = 23743 c b[319][2][2] = 23744 b[319][2][1] = 23745 b[319][2][0] = 23746 c b[319][3][2] = 23747 b[319][3][1] = 23748 b[319][3][0] = 23749 c b[319][4][2] = 23750 b[319][4][1] = 23751 b[319][4][0] = 23752 c b[320][1][2] = 23753 b[320][1][1] = 23754 b[320][1][0] = 23755 c b[320][2][2] = 23756 b[320][2][1] = 23757 b[320][2][0] = 23758 c b[320][3][2] = 23759 b[320][3][1] = 23760 b[320][3][0] = 23761 c b[320][4][2] = 23762 b[320][4][1] = 23763 b[320][4][0] = 23764 c b[321][1][2] = 23765 b[321][1][1] = 23766 b[321][1][0] = 23767 c b[321][2][2] = 23768 b[321][2][1] = 23769 b[321][2][0] = 23770 c b[321][3][2] = 23771 b[321][3][1] = 23772 b[321][3][0] = 23773 c b[321][4][2] = 23774 b[321][4][1] = 23775 b[321][4][0] = 23776 c b[322][1][2] = 23777 b[322][1][1] = 23778 b[322][1][0] = 23779 c b[322][2][2] = 23780 b[322][2][1] = 23781 b[322][2][0] = 23782 c b[322][3][2] = 23783 b[322][3][1] = 23784 b[322][3][0] = 23785 c b[322][4][2] = 23786 b[322][4][1] = 23787 b[322][4][0] = 23788 c b[323][1][2] = 23789 b[323][1][1] = 23790 b[323][1][0] = 23791 c b[323][2][2] = 23792 b[323][2][1] = 23793 b[323][2][0] = 23794 c b[323][3][2] = 23795 b[323][3][1] = 23796 b[323][3][0] = 23797 c b[323][4][2] = 23798 b[323][4][1] = 23799 b[323][4][0] = 23800 c b[324][1][2] = 23801 b[324][1][1] = 23802 b[324][1][0] = 23803 c b[324][2][2] = 23804 b[324][2][1] = 23805 b[324][2][0] = 23806 c b[324][3][2] = 23807 b[324][3][1] = 23808 b[324][3][0] = 23809 c b[324][4][2] = 23810 b[324][4][1] = 23811 b[324][4][0] = 23812 c b[325][1][2] = 23813 b[325][1][1] = 23814 b[325][1][0] = 23815 c b[325][2][2] = 23816 b[325][2][1] = 23817 b[325][2][0] = 23818 c b[325][3][2] = 23819 b[325][3][1] = 23820 b[325][3][0] = 23821 c b[325][4][2] = 23822 b[325][4][1] = 23823 b[325][4][0] = 23824 c b[326][1][2] = 23825 b[326][1][1] = 23826 b[326][1][0] = 23827 c b[326][2][2] = 23828 b[326][2][1] = 23829 b[326][2][0] = 23830 c b[326][3][2] = 23831 b[326][3][1] = 23832 b[326][3][0] = 23833 c b[326][4][2] = 23834 b[326][4][1] = 23835 b[326][4][0] = 23836 c b[327][1][2] = 23837 b[327][1][1] = 23838 b[327][1][0] = 23839 c b[327][2][2] = 23840 b[327][2][1] = 23841 b[327][2][0] = 23842 c b[327][3][2] = 23843 b[327][3][1] = 23844 b[327][3][0] = 23845 c b[327][4][2] = 23846 b[327][4][1] = 23847 b[327][4][0] = 23848 c b[328][1][2] = 23849 b[328][1][1] = 23850 b[328][1][0] = 23851 c b[328][2][2] = 23852 b[328][2][1] = 23853 b[328][2][0] = 23854 c b[328][3][2] = 23855 b[328][3][1] = 23856 b[328][3][0] = 23857 c b[328][4][2] = 23858 b[328][4][1] = 23859 b[328][4][0] = 23860 c b[329][1][2] = 23861 b[329][1][1] = 23862 b[329][1][0] = 23863 c b[329][2][2] = 23864 b[329][2][1] = 23865 b[329][2][0] = 23866 c b[329][3][2] = 23867 b[329][3][1] = 23868 b[329][3][0] = 23869 c b[329][4][2] = 23870 b[329][4][1] = 23871 b[329][4][0] = 23872 c b[330][1][2] = 23873 b[330][1][1] = 23874 b[330][1][0] = 23875 c b[330][2][2] = 23876 b[330][2][1] = 23877 b[330][2][0] = 23878 c b[330][3][2] = 23879 b[330][3][1] = 23880 b[330][3][0] = 23881 c b[330][4][2] = 23882 b[330][4][1] = 23883 b[330][4][0] = 23884 c b[331][1][2] = 23885 b[331][1][1] = 23886 b[331][1][0] = 23887 c b[331][2][2] = 23888 b[331][2][1] = 23889 b[331][2][0] = 23890 c b[331][3][2] = 23891 b[331][3][1] = 23892 b[331][3][0] = 23893 c b[331][4][2] = 23894 b[331][4][1] = 23895 b[331][4][0] = 23896 c b[332][1][2] = 23897 b[332][1][1] = 23898 b[332][1][0] = 23899 c b[332][2][2] = 23900 b[332][2][1] = 23901 b[332][2][0] = 23902 c b[332][3][2] = 23903 b[332][3][1] = 23904 b[332][3][0] = 23905 c b[332][4][2] = 23906 b[332][4][1] = 23907 b[332][4][0] = 23908 c b[333][1][2] = 23909 b[333][1][1] = 23910 b[333][1][0] = 23911 c b[333][2][2] = 23912 b[333][2][1] = 23913 b[333][2][0] = 23914 c b[333][3][2] = 23915 b[333][3][1] = 23916 b[333][3][0] = 23917 c b[333][4][2] = 23918 b[333][4][1] = 23919 b[333][4][0] = 23920 c b[334][1][2] = 23921 b[334][1][1] = 23922 b[334][1][0] = 23923 c b[334][2][2] = 23924 b[334][2][1] = 23925 b[334][2][0] = 23926 c b[334][3][2] = 23927 b[334][3][1] = 23928 b[334][3][0] = 23929 c b[334][4][2] = 23930 b[334][4][1] = 23931 b[334][4][0] = 23932 c b[335][1][2] = 23933 b[335][1][1] = 23934 b[335][1][0] = 23935 c b[335][2][2] = 23936 b[335][2][1] = 23937 b[335][2][0] = 23938 c b[335][3][2] = 23939 b[335][3][1] = 23940 b[335][3][0] = 23941 c b[335][4][2] = 23942 b[335][4][1] = 23943 b[335][4][0] = 23944 c b[336][1][2] = 23945 b[336][1][1] = 23946 b[336][1][0] = 23947 c b[336][2][2] = 23948 b[336][2][1] = 23949 b[336][2][0] = 23950 c b[336][3][2] = 23951 b[336][3][1] = 23952 b[336][3][0] = 23953 c b[336][4][2] = 23954 b[336][4][1] = 23955 b[336][4][0] = 23956 c b[337][1][2] = 23957 b[337][1][1] = 23958 b[337][1][0] = 23959 c b[337][2][2] = 23960 b[337][2][1] = 23961 b[337][2][0] = 23962 c b[337][3][2] = 23963 b[337][3][1] = 23964 b[337][3][0] = 23965 c b[337][4][2] = 23966 b[337][4][1] = 23967 b[337][4][0] = 23968 c b[338][1][2] = 23969 b[338][1][1] = 23970 b[338][1][0] = 23971 c b[338][2][2] = 23972 b[338][2][1] = 23973 b[338][2][0] = 23974 c b[338][3][2] = 23975 b[338][3][1] = 23976 b[338][3][0] = 23977 c b[338][4][2] = 23978 b[338][4][1] = 23979 b[338][4][0] = 23980 c b[339][1][2] = 23981 b[339][1][1] = 23982 b[339][1][0] = 23983 c b[339][2][2] = 23984 b[339][2][1] = 23985 b[339][2][0] = 23986 c b[339][3][2] = 23987 b[339][3][1] = 23988 b[339][3][0] = 23989 c b[339][4][2] = 23990 b[339][4][1] = 23991 b[339][4][0] = 23992 c b[340][1][2] = 23993 b[340][1][1] = 23994 b[340][1][0] = 23995 c b[340][2][2] = 23996 b[340][2][1] = 23997 b[340][2][0] = 23998 c b[340][3][2] = 23999 b[340][3][1] = 24000 b[340][3][0] = 24001 c b[340][4][2] = 24002 b[340][4][1] = 24003 b[340][4][0] = 24004 c b[341][1][2] = 24005 b[341][1][1] = 24006 b[341][1][0] = 24007 c b[341][2][2] = 24008 b[341][2][1] = 24009 b[341][2][0] = 24010 c b[341][3][2] = 24011 b[341][3][1] = 24012 b[341][3][0] = 24013 c b[341][4][2] = 24014 b[341][4][1] = 24015 b[341][4][0] = 24016 c b[342][1][2] = 24017 b[342][1][1] = 24018 b[342][1][0] = 24019 c b[342][2][2] = 24020 b[342][2][1] = 24021 b[342][2][0] = 24022 c b[342][3][2] = 24023 b[342][3][1] = 24024 b[342][3][0] = 24025 c b[342][4][2] = 24026 b[342][4][1] = 24027 b[342][4][0] = 24028 c b[343][1][2] = 24029 b[343][1][1] = 24030 b[343][1][0] = 24031 c b[343][2][2] = 24032 b[343][2][1] = 24033 b[343][2][0] = 24034 c b[343][3][2] = 24035 b[343][3][1] = 24036 b[343][3][0] = 24037 c b[343][4][2] = 24038 b[343][4][1] = 24039 b[343][4][0] = 24040 c b[344][1][2] = 24041 b[344][1][1] = 24042 b[344][1][0] = 24043 c b[344][2][2] = 24044 b[344][2][1] = 24045 b[344][2][0] = 24046 c b[344][3][2] = 24047 b[344][3][1] = 24048 b[344][3][0] = 24049 c b[344][4][2] = 24050 b[344][4][1] = 24051 b[344][4][0] = 24052 c b[345][1][2] = 24053 b[345][1][1] = 24054 b[345][1][0] = 24055 c b[345][2][2] = 24056 b[345][2][1] = 24057 b[345][2][0] = 24058 c b[345][3][2] = 24059 b[345][3][1] = 24060 b[345][3][0] = 24061 c b[345][4][2] = 24062 b[345][4][1] = 24063 b[345][4][0] = 24064 c b[346][1][2] = 24065 b[346][1][1] = 24066 b[346][1][0] = 24067 c b[346][2][2] = 24068 b[346][2][1] = 24069 b[346][2][0] = 24070 c b[346][3][2] = 24071 b[346][3][1] = 24072 b[346][3][0] = 24073 c b[346][4][2] = 24074 b[346][4][1] = 24075 b[346][4][0] = 24076 c b[347][1][2] = 24077 b[347][1][1] = 24078 b[347][1][0] = 24079 c b[347][2][2] = 24080 b[347][2][1] = 24081 b[347][2][0] = 24082 c b[347][3][2] = 24083 b[347][3][1] = 24084 b[347][3][0] = 24085 c b[347][4][2] = 24086 b[347][4][1] = 24087 b[347][4][0] = 24088 c b[348][1][2] = 24089 b[348][1][1] = 24090 b[348][1][0] = 24091 c b[348][2][2] = 24092 b[348][2][1] = 24093 b[348][2][0] = 24094 c b[348][3][2] = 24095 b[348][3][1] = 24096 b[348][3][0] = 24097 c b[348][4][2] = 24098 b[348][4][1] = 24099 b[348][4][0] = 24100 c b[349][1][2] = 24101 b[349][1][1] = 24102 b[349][1][0] = 24103 c b[349][2][2] = 24104 b[349][2][1] = 24105 b[349][2][0] = 24106 c b[349][3][2] = 24107 b[349][3][1] = 24108 b[349][3][0] = 24109 c b[349][4][2] = 24110 b[349][4][1] = 24111 b[349][4][0] = 24112 c b[350][1][2] = 24113 b[350][1][1] = 24114 b[350][1][0] = 24115 c b[350][2][2] = 24116 b[350][2][1] = 24117 b[350][2][0] = 24118 c b[350][3][2] = 24119 b[350][3][1] = 24120 b[350][3][0] = 24121 c b[350][4][2] = 24122 b[350][4][1] = 24123 b[350][4][0] = 24124 c b[351][1][2] = 24125 b[351][1][1] = 24126 b[351][1][0] = 24127 c b[351][2][2] = 24128 b[351][2][1] = 24129 b[351][2][0] = 24130 c b[351][3][2] = 24131 b[351][3][1] = 24132 b[351][3][0] = 24133 c b[351][4][2] = 24134 b[351][4][1] = 24135 b[351][4][0] = 24136 c b[352][1][2] = 24137 b[352][1][1] = 24138 b[352][1][0] = 24139 c b[352][2][2] = 24140 b[352][2][1] = 24141 b[352][2][0] = 24142 c b[352][3][2] = 24143 b[352][3][1] = 24144 b[352][3][0] = 24145 c b[352][4][2] = 24146 b[352][4][1] = 24147 b[352][4][0] = 24148 c b[353][1][2] = 24149 b[353][1][1] = 24150 b[353][1][0] = 24151 c b[353][2][2] = 24152 b[353][2][1] = 24153 b[353][2][0] = 24154 c b[353][3][2] = 24155 b[353][3][1] = 24156 b[353][3][0] = 24157 c b[353][4][2] = 24158 b[353][4][1] = 24159 b[353][4][0] = 24160 c b[354][1][2] = 24161 b[354][1][1] = 24162 b[354][1][0] = 24163 c b[354][2][2] = 24164 b[354][2][1] = 24165 b[354][2][0] = 24166 c b[354][3][2] = 24167 b[354][3][1] = 24168 b[354][3][0] = 24169 c b[354][4][2] = 24170 b[354][4][1] = 24171 b[354][4][0] = 24172 c b[355][1][2] = 24173 b[355][1][1] = 24174 b[355][1][0] = 24175 c b[355][2][2] = 24176 b[355][2][1] = 24177 b[355][2][0] = 24178 c b[355][3][2] = 24179 b[355][3][1] = 24180 b[355][3][0] = 24181 c b[355][4][2] = 24182 b[355][4][1] = 24183 b[355][4][0] = 24184 c b[356][1][2] = 24185 b[356][1][1] = 24186 b[356][1][0] = 24187 c b[356][2][2] = 24188 b[356][2][1] = 24189 b[356][2][0] = 24190 c b[356][3][2] = 24191 b[356][3][1] = 24192 b[356][3][0] = 24193 c b[356][4][2] = 24194 b[356][4][1] = 24195 b[356][4][0] = 24196 c b[357][1][2] = 24197 b[357][1][1] = 24198 b[357][1][0] = 24199 c b[357][2][2] = 24200 b[357][2][1] = 24201 b[357][2][0] = 24202 c b[357][3][2] = 24203 b[357][3][1] = 24204 b[357][3][0] = 24205 c b[357][4][2] = 24206 b[357][4][1] = 24207 b[357][4][0] = 24208 c b[358][1][2] = 24209 b[358][1][1] = 24210 b[358][1][0] = 24211 c b[358][2][2] = 24212 b[358][2][1] = 24213 b[358][2][0] = 24214 c b[358][3][2] = 24215 b[358][3][1] = 24216 b[358][3][0] = 24217 c b[358][4][2] = 24218 b[358][4][1] = 24219 b[358][4][0] = 24220 c b[359][1][2] = 24221 b[359][1][1] = 24222 b[359][1][0] = 24223 c b[359][2][2] = 24224 b[359][2][1] = 24225 b[359][2][0] = 24226 c b[359][3][2] = 24227 b[359][3][1] = 24228 b[359][3][0] = 24229 c b[359][4][2] = 24230 b[359][4][1] = 24231 b[359][4][0] = 24232 c b[360][1][2] = 24233 b[360][1][1] = 24234 b[360][1][0] = 24235 c b[360][2][2] = 24236 b[360][2][1] = 24237 b[360][2][0] = 24238 c b[360][3][2] = 24239 b[360][3][1] = 24240 b[360][3][0] = 24241 c b[360][4][2] = 24242 b[360][4][1] = 24243 b[360][4][0] = 24244 c b[361][1][2] = 24245 b[361][1][1] = 24246 b[361][1][0] = 24247 c b[361][2][2] = 24248 b[361][2][1] = 24249 b[361][2][0] = 24250 c b[361][3][2] = 24251 b[361][3][1] = 24252 b[361][3][0] = 24253 c b[361][4][2] = 24254 b[361][4][1] = 24255 b[361][4][0] = 24256 c b[362][1][2] = 24257 b[362][1][1] = 24258 b[362][1][0] = 24259 c b[362][2][2] = 24260 b[362][2][1] = 24261 b[362][2][0] = 24262 c b[362][3][2] = 24263 b[362][3][1] = 24264 b[362][3][0] = 24265 c b[362][4][2] = 24266 b[362][4][1] = 24267 b[362][4][0] = 24268 c b[363][1][2] = 24269 b[363][1][1] = 24270 b[363][1][0] = 24271 c b[363][2][2] = 24272 b[363][2][1] = 24273 b[363][2][0] = 24274 c b[363][3][2] = 24275 b[363][3][1] = 24276 b[363][3][0] = 24277 c b[363][4][2] = 24278 b[363][4][1] = 24279 b[363][4][0] = 24280 c b[364][1][2] = 24281 b[364][1][1] = 24282 b[364][1][0] = 24283 c b[364][2][2] = 24284 b[364][2][1] = 24285 b[364][2][0] = 24286 c b[364][3][2] = 24287 b[364][3][1] = 24288 b[364][3][0] = 24289 c b[364][4][2] = 24290 b[364][4][1] = 24291 b[364][4][0] = 24292 c b[365][1][2] = 24293 b[365][1][1] = 24294 b[365][1][0] = 24295 c b[365][2][2] = 24296 b[365][2][1] = 24297 b[365][2][0] = 24298 c b[365][3][2] = 24299 b[365][3][1] = 24300 b[365][3][0] = 24301 c b[365][4][2] = 24302 b[365][4][1] = 24303 b[365][4][0] = 24304 c b[366][1][2] = 24305 b[366][1][1] = 24306 b[366][1][0] = 24307 c b[366][2][2] = 24308 b[366][2][1] = 24309 b[366][2][0] = 24310 c b[366][3][2] = 24311 b[366][3][1] = 24312 b[366][3][0] = 24313 c b[366][4][2] = 24314 b[366][4][1] = 24315 b[366][4][0] = 24316 c b[367][1][2] = 24317 b[367][1][1] = 24318 b[367][1][0] = 24319 c b[367][2][2] = 24320 b[367][2][1] = 24321 b[367][2][0] = 24322 c b[367][3][2] = 24323 b[367][3][1] = 24324 b[367][3][0] = 24325 c b[367][4][2] = 24326 b[367][4][1] = 24327 b[367][4][0] = 24328 c b[368][1][2] = 24329 b[368][1][1] = 24330 b[368][1][0] = 24331 c b[368][2][2] = 24332 b[368][2][1] = 24333 b[368][2][0] = 24334 c b[368][3][2] = 24335 b[368][3][1] = 24336 b[368][3][0] = 24337 c b[368][4][2] = 24338 b[368][4][1] = 24339 b[368][4][0] = 24340 c b[369][1][2] = 24341 b[369][1][1] = 24342 b[369][1][0] = 24343 c b[369][2][2] = 24344 b[369][2][1] = 24345 b[369][2][0] = 24346 c b[369][3][2] = 24347 b[369][3][1] = 24348 b[369][3][0] = 24349 c b[369][4][2] = 24350 b[369][4][1] = 24351 b[369][4][0] = 24352 c b[370][1][2] = 24353 b[370][1][1] = 24354 b[370][1][0] = 24355 c b[370][2][2] = 24356 b[370][2][1] = 24357 b[370][2][0] = 24358 c b[370][3][2] = 24359 b[370][3][1] = 24360 b[370][3][0] = 24361 c b[370][4][2] = 24362 b[370][4][1] = 24363 b[370][4][0] = 24364 c b[371][1][2] = 24365 b[371][1][1] = 24366 b[371][1][0] = 24367 c b[371][2][2] = 24368 b[371][2][1] = 24369 b[371][2][0] = 24370 c b[371][3][2] = 24371 b[371][3][1] = 24372 b[371][3][0] = 24373 c b[371][4][2] = 24374 b[371][4][1] = 24375 b[371][4][0] = 24376 c b[372][1][2] = 24377 b[372][1][1] = 24378 b[372][1][0] = 24379 c b[372][2][2] = 24380 b[372][2][1] = 24381 b[372][2][0] = 24382 c b[372][3][2] = 24383 b[372][3][1] = 24384 b[372][3][0] = 24385 c b[372][4][2] = 24386 b[372][4][1] = 24387 b[372][4][0] = 24388 c b[373][1][2] = 24389 b[373][1][1] = 24390 b[373][1][0] = 24391 c b[373][2][2] = 24392 b[373][2][1] = 24393 b[373][2][0] = 24394 c b[373][3][2] = 24395 b[373][3][1] = 24396 b[373][3][0] = 24397 c b[373][4][2] = 24398 b[373][4][1] = 24399 b[373][4][0] = 24400 c b[374][1][2] = 24401 b[374][1][1] = 24402 b[374][1][0] = 24403 c b[374][2][2] = 24404 b[374][2][1] = 24405 b[374][2][0] = 24406 c b[374][3][2] = 24407 b[374][3][1] = 24408 b[374][3][0] = 24409 c b[374][4][2] = 24410 b[374][4][1] = 24411 b[374][4][0] = 24412 c b[375][1][2] = 24413 b[375][1][1] = 24414 b[375][1][0] = 24415 c b[375][2][2] = 24416 b[375][2][1] = 24417 b[375][2][0] = 24418 c b[375][3][2] = 24419 b[375][3][1] = 24420 b[375][3][0] = 24421 c b[375][4][2] = 24422 b[375][4][1] = 24423 b[375][4][0] = 24424 c b[376][1][2] = 24425 b[376][1][1] = 24426 b[376][1][0] = 24427 c b[376][2][2] = 24428 b[376][2][1] = 24429 b[376][2][0] = 24430 c b[376][3][2] = 24431 b[376][3][1] = 24432 b[376][3][0] = 24433 c b[376][4][2] = 24434 b[376][4][1] = 24435 b[376][4][0] = 24436 c b[377][1][2] = 24437 b[377][1][1] = 24438 b[377][1][0] = 24439 c b[377][2][2] = 24440 b[377][2][1] = 24441 b[377][2][0] = 24442 c b[377][3][2] = 24443 b[377][3][1] = 24444 b[377][3][0] = 24445 c b[377][4][2] = 24446 b[377][4][1] = 24447 b[377][4][0] = 24448 c b[378][1][2] = 24449 b[378][1][1] = 24450 b[378][1][0] = 24451 c b[378][2][2] = 24452 b[378][2][1] = 24453 b[378][2][0] = 24454 c b[378][3][2] = 24455 b[378][3][1] = 24456 b[378][3][0] = 24457 c b[378][4][2] = 24458 b[378][4][1] = 24459 b[378][4][0] = 24460 c b[379][1][2] = 24461 b[379][1][1] = 24462 b[379][1][0] = 24463 c b[379][2][2] = 24464 b[379][2][1] = 24465 b[379][2][0] = 24466 c b[379][3][2] = 24467 b[379][3][1] = 24468 b[379][3][0] = 24469 c b[379][4][2] = 24470 b[379][4][1] = 24471 b[379][4][0] = 24472 c b[380][1][2] = 24473 b[380][1][1] = 24474 b[380][1][0] = 24475 c b[380][2][2] = 24476 b[380][2][1] = 24477 b[380][2][0] = 24478 c b[380][3][2] = 24479 b[380][3][1] = 24480 b[380][3][0] = 24481 c b[380][4][2] = 24482 b[380][4][1] = 24483 b[380][4][0] = 24484 c b[381][1][2] = 24485 b[381][1][1] = 24486 b[381][1][0] = 24487 c b[381][2][2] = 24488 b[381][2][1] = 24489 b[381][2][0] = 24490 c b[381][3][2] = 24491 b[381][3][1] = 24492 b[381][3][0] = 24493 c b[381][4][2] = 24494 b[381][4][1] = 24495 b[381][4][0] = 24496 c b[382][1][2] = 24497 b[382][1][1] = 24498 b[382][1][0] = 24499 c b[382][2][2] = 24500 b[382][2][1] = 24501 b[382][2][0] = 24502 c b[382][3][2] = 24503 b[382][3][1] = 24504 b[382][3][0] = 24505 c b[382][4][2] = 24506 b[382][4][1] = 24507 b[382][4][0] = 24508 c b[383][1][2] = 24509 b[383][1][1] = 24510 b[383][1][0] = 24511 c b[383][2][2] = 24512 b[383][2][1] = 24513 b[383][2][0] = 24514 c b[383][3][2] = 24515 b[383][3][1] = 24516 b[383][3][0] = 24517 c b[383][4][2] = 24518 b[383][4][1] = 24519 b[383][4][0] = 24520 c b[384][1][2] = 24521 b[384][1][1] = 24522 b[384][1][0] = 24523 c b[384][2][2] = 24524 b[384][2][1] = 24525 b[384][2][0] = 24526 c b[384][3][2] = 24527 b[384][3][1] = 24528 b[384][3][0] = 24529 c b[384][4][2] = 24530 b[384][4][1] = 24531 b[384][4][0] = 24532 c b[385][1][2] = 24533 b[385][1][1] = 24534 b[385][1][0] = 24535 c b[385][2][2] = 24536 b[385][2][1] = 24537 b[385][2][0] = 24538 c b[385][3][2] = 24539 b[385][3][1] = 24540 b[385][3][0] = 24541 c b[385][4][2] = 24542 b[385][4][1] = 24543 b[385][4][0] = 24544 c b[386][1][2] = 24545 b[386][1][1] = 24546 b[386][1][0] = 24547 c b[386][2][2] = 24548 b[386][2][1] = 24549 b[386][2][0] = 24550 c b[386][3][2] = 24551 b[386][3][1] = 24552 b[386][3][0] = 24553 c b[386][4][2] = 24554 b[386][4][1] = 24555 b[386][4][0] = 24556 c b[387][1][2] = 24557 b[387][1][1] = 24558 b[387][1][0] = 24559 c b[387][2][2] = 24560 b[387][2][1] = 24561 b[387][2][0] = 24562 c b[387][3][2] = 24563 b[387][3][1] = 24564 b[387][3][0] = 24565 c b[387][4][2] = 24566 b[387][4][1] = 24567 b[387][4][0] = 24568 p cnf 24568 216197 c Automaton should not be broken c -break -1162 0 c INIT for k = 1 c -b^{1, 1}_2 c -b^{1, 1}_1 c -b^{1, 1}_0 c in DIMACS: -1163 0 -1164 0 -1165 0 c Transitions for k = 1 c i = 1 c -2+1 --> -1 c ( b^{1, 1}_2 ∧ b^{1, 1}_1 ∧ -b^{1, 1}_0 ∧ p_1) -> ( b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ b^{1, 2}_0) c in CNF: c -b^{1, 1}_2 ∨ -b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ -p_1 ∨ b^{1, 2}_2 c -b^{1, 1}_2 ∨ -b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ -p_1 ∨ -b^{1, 2}_1 c -b^{1, 1}_2 ∨ -b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ -p_1 ∨ b^{1, 2}_0 c in DIMACS: -1163 -1164 1165 -1 1166 0 -1163 -1164 1165 -1 -1167 0 -1163 -1164 1165 -1 1168 0 c -1+1 --> 0 c ( b^{1, 1}_2 ∧ -b^{1, 1}_1 ∧ b^{1, 1}_0 ∧ p_1) -> (-b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ -b^{1, 2}_0) c in CNF: c -b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ -p_1 ∨ -b^{1, 2}_2 c -b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ -p_1 ∨ -b^{1, 2}_1 c -b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ -p_1 ∨ -b^{1, 2}_0 c in DIMACS: -1163 1164 -1165 -1 -1166 0 -1163 1164 -1165 -1 -1167 0 -1163 1164 -1165 -1 -1168 0 c 0+1 --> 1 c (-b^{1, 1}_2 ∧ -b^{1, 1}_1 ∧ -b^{1, 1}_0 ∧ p_1) -> (-b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ b^{1, 2}_0) c in CNF: c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ -p_1 ∨ -b^{1, 2}_2 c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ -p_1 ∨ -b^{1, 2}_1 c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ -p_1 ∨ b^{1, 2}_0 c in DIMACS: 1163 1164 1165 -1 -1166 0 1163 1164 1165 -1 -1167 0 1163 1164 1165 -1 1168 0 c 1+1 --> 2 c (-b^{1, 1}_2 ∧ -b^{1, 1}_1 ∧ b^{1, 1}_0 ∧ p_1) -> (-b^{1, 2}_2 ∧ b^{1, 2}_1 ∧ -b^{1, 2}_0) c in CNF: c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ -p_1 ∨ -b^{1, 2}_2 c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ -p_1 ∨ b^{1, 2}_1 c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ -p_1 ∨ -b^{1, 2}_0 c in DIMACS: 1163 1164 -1165 -1 -1166 0 1163 1164 -1165 -1 1167 0 1163 1164 -1165 -1 -1168 0 c 2+1 --> break c (-b^{1, 1}_2 ∧ b^{1, 1}_1 ∧ -b^{1, 1}_0 ∧ p_1) -> break c in CNF: c b^{1, 1}_2 ∨ -b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ -p_1 ∨ break c in DIMACS: 1163 -1164 1165 -1 1162 0 c 2-1 --> 1 c (-b^{1, 1}_2 ∧ b^{1, 1}_1 ∧ -b^{1, 1}_0 ∧ -p_1) -> (-b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ b^{1, 2}_0) c in CNF: c b^{1, 1}_2 ∨ -b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ p_1 ∨ -b^{1, 2}_2 c b^{1, 1}_2 ∨ -b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ p_1 ∨ -b^{1, 2}_1 c b^{1, 1}_2 ∨ -b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ p_1 ∨ b^{1, 2}_0 c in DIMACS: 1163 -1164 1165 1 -1166 0 1163 -1164 1165 1 -1167 0 1163 -1164 1165 1 1168 0 c 1-1 --> 0 c (-b^{1, 1}_2 ∧ -b^{1, 1}_1 ∧ b^{1, 1}_0 ∧ -p_1) -> (-b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ -b^{1, 2}_0) c in CNF: c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ p_1 ∨ -b^{1, 2}_2 c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ p_1 ∨ -b^{1, 2}_1 c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ p_1 ∨ -b^{1, 2}_0 c in DIMACS: 1163 1164 -1165 1 -1166 0 1163 1164 -1165 1 -1167 0 1163 1164 -1165 1 -1168 0 c 0-1 --> -1 c (-b^{1, 1}_2 ∧ -b^{1, 1}_1 ∧ -b^{1, 1}_0 ∧ -p_1) -> ( b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ b^{1, 2}_0) c in CNF: c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ p_1 ∨ b^{1, 2}_2 c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ p_1 ∨ -b^{1, 2}_1 c b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ p_1 ∨ b^{1, 2}_0 c in DIMACS: 1163 1164 1165 1 1166 0 1163 1164 1165 1 -1167 0 1163 1164 1165 1 1168 0 c -1-1 --> -2 c ( b^{1, 1}_2 ∧ -b^{1, 1}_1 ∧ b^{1, 1}_0 ∧ -p_1) -> ( b^{1, 2}_2 ∧ b^{1, 2}_1 ∧ -b^{1, 2}_0) c in CNF: c -b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ p_1 ∨ b^{1, 2}_2 c -b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ p_1 ∨ b^{1, 2}_1 c -b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ p_1 ∨ -b^{1, 2}_0 c in DIMACS: -1163 1164 -1165 1 1166 0 -1163 1164 -1165 1 1167 0 -1163 1164 -1165 1 -1168 0 c -2-1 --> break c ( b^{1, 1}_2 ∧ b^{1, 1}_1 ∧ -b^{1, 1}_0 ∧ -p_1) -> break c in CNF: c -b^{1, 1}_2 ∨ -b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ p_1 ∨ break c in DIMACS: -1163 -1164 1165 1 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1}_2 ∧ -b^{1, 1}_1 ∧ -b^{1, 1}_0 ∧ true) c in CNF: c -b^{1, 1}_2 ∨ b^{1, 1}_1 ∨ b^{1, 1}_0 ∨ false c in DIMACS: -1163 1164 1165 0 c 3 does not represent an automaton state. c -(-b^{1, 1}_2 ∧ b^{1, 1}_1 ∧ b^{1, 1}_0 ∧ true) c in CNF: c b^{1, 1}_2 ∨ -b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ false c in DIMACS: 1163 -1164 -1165 0 c -3 does not represent an automaton state. c -( b^{1, 1}_2 ∧ b^{1, 1}_1 ∧ b^{1, 1}_0 ∧ true) c in CNF: c -b^{1, 1}_2 ∨ -b^{1, 1}_1 ∨ -b^{1, 1}_0 ∨ false c in DIMACS: -1163 -1164 -1165 0 c i = 2 c -2+1 --> -1 c ( b^{1, 2}_2 ∧ b^{1, 2}_1 ∧ -b^{1, 2}_0 ∧ p_2) -> ( b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ b^{1, 3}_0) c in CNF: c -b^{1, 2}_2 ∨ -b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ -p_2 ∨ b^{1, 3}_2 c -b^{1, 2}_2 ∨ -b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ -p_2 ∨ -b^{1, 3}_1 c -b^{1, 2}_2 ∨ -b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ -p_2 ∨ b^{1, 3}_0 c in DIMACS: -1166 -1167 1168 -2 1169 0 -1166 -1167 1168 -2 -1170 0 -1166 -1167 1168 -2 1171 0 c -1+1 --> 0 c ( b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ b^{1, 2}_0 ∧ p_2) -> (-b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ -b^{1, 3}_0) c in CNF: c -b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ -p_2 ∨ -b^{1, 3}_2 c -b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ -p_2 ∨ -b^{1, 3}_1 c -b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ -p_2 ∨ -b^{1, 3}_0 c in DIMACS: -1166 1167 -1168 -2 -1169 0 -1166 1167 -1168 -2 -1170 0 -1166 1167 -1168 -2 -1171 0 c 0+1 --> 1 c (-b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ -b^{1, 2}_0 ∧ p_2) -> (-b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ b^{1, 3}_0) c in CNF: c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ -p_2 ∨ -b^{1, 3}_2 c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ -p_2 ∨ -b^{1, 3}_1 c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ -p_2 ∨ b^{1, 3}_0 c in DIMACS: 1166 1167 1168 -2 -1169 0 1166 1167 1168 -2 -1170 0 1166 1167 1168 -2 1171 0 c 1+1 --> 2 c (-b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ b^{1, 2}_0 ∧ p_2) -> (-b^{1, 3}_2 ∧ b^{1, 3}_1 ∧ -b^{1, 3}_0) c in CNF: c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ -p_2 ∨ -b^{1, 3}_2 c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ -p_2 ∨ b^{1, 3}_1 c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ -p_2 ∨ -b^{1, 3}_0 c in DIMACS: 1166 1167 -1168 -2 -1169 0 1166 1167 -1168 -2 1170 0 1166 1167 -1168 -2 -1171 0 c 2+1 --> break c (-b^{1, 2}_2 ∧ b^{1, 2}_1 ∧ -b^{1, 2}_0 ∧ p_2) -> break c in CNF: c b^{1, 2}_2 ∨ -b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ -p_2 ∨ break c in DIMACS: 1166 -1167 1168 -2 1162 0 c 2-1 --> 1 c (-b^{1, 2}_2 ∧ b^{1, 2}_1 ∧ -b^{1, 2}_0 ∧ -p_2) -> (-b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ b^{1, 3}_0) c in CNF: c b^{1, 2}_2 ∨ -b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ p_2 ∨ -b^{1, 3}_2 c b^{1, 2}_2 ∨ -b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ p_2 ∨ -b^{1, 3}_1 c b^{1, 2}_2 ∨ -b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ p_2 ∨ b^{1, 3}_0 c in DIMACS: 1166 -1167 1168 2 -1169 0 1166 -1167 1168 2 -1170 0 1166 -1167 1168 2 1171 0 c 1-1 --> 0 c (-b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ b^{1, 2}_0 ∧ -p_2) -> (-b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ -b^{1, 3}_0) c in CNF: c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ p_2 ∨ -b^{1, 3}_2 c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ p_2 ∨ -b^{1, 3}_1 c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ p_2 ∨ -b^{1, 3}_0 c in DIMACS: 1166 1167 -1168 2 -1169 0 1166 1167 -1168 2 -1170 0 1166 1167 -1168 2 -1171 0 c 0-1 --> -1 c (-b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ -b^{1, 2}_0 ∧ -p_2) -> ( b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ b^{1, 3}_0) c in CNF: c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ p_2 ∨ b^{1, 3}_2 c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ p_2 ∨ -b^{1, 3}_1 c b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ p_2 ∨ b^{1, 3}_0 c in DIMACS: 1166 1167 1168 2 1169 0 1166 1167 1168 2 -1170 0 1166 1167 1168 2 1171 0 c -1-1 --> -2 c ( b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ b^{1, 2}_0 ∧ -p_2) -> ( b^{1, 3}_2 ∧ b^{1, 3}_1 ∧ -b^{1, 3}_0) c in CNF: c -b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ p_2 ∨ b^{1, 3}_2 c -b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ p_2 ∨ b^{1, 3}_1 c -b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ p_2 ∨ -b^{1, 3}_0 c in DIMACS: -1166 1167 -1168 2 1169 0 -1166 1167 -1168 2 1170 0 -1166 1167 -1168 2 -1171 0 c -2-1 --> break c ( b^{1, 2}_2 ∧ b^{1, 2}_1 ∧ -b^{1, 2}_0 ∧ -p_2) -> break c in CNF: c -b^{1, 2}_2 ∨ -b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ p_2 ∨ break c in DIMACS: -1166 -1167 1168 2 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 2}_2 ∧ -b^{1, 2}_1 ∧ -b^{1, 2}_0 ∧ true) c in CNF: c -b^{1, 2}_2 ∨ b^{1, 2}_1 ∨ b^{1, 2}_0 ∨ false c in DIMACS: -1166 1167 1168 0 c 3 does not represent an automaton state. c -(-b^{1, 2}_2 ∧ b^{1, 2}_1 ∧ b^{1, 2}_0 ∧ true) c in CNF: c b^{1, 2}_2 ∨ -b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ false c in DIMACS: 1166 -1167 -1168 0 c -3 does not represent an automaton state. c -( b^{1, 2}_2 ∧ b^{1, 2}_1 ∧ b^{1, 2}_0 ∧ true) c in CNF: c -b^{1, 2}_2 ∨ -b^{1, 2}_1 ∨ -b^{1, 2}_0 ∨ false c in DIMACS: -1166 -1167 -1168 0 c i = 3 c -2+1 --> -1 c ( b^{1, 3}_2 ∧ b^{1, 3}_1 ∧ -b^{1, 3}_0 ∧ p_3) -> ( b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ b^{1, 4}_0) c in CNF: c -b^{1, 3}_2 ∨ -b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ -p_3 ∨ b^{1, 4}_2 c -b^{1, 3}_2 ∨ -b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ -p_3 ∨ -b^{1, 4}_1 c -b^{1, 3}_2 ∨ -b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ -p_3 ∨ b^{1, 4}_0 c in DIMACS: -1169 -1170 1171 -3 1172 0 -1169 -1170 1171 -3 -1173 0 -1169 -1170 1171 -3 1174 0 c -1+1 --> 0 c ( b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ b^{1, 3}_0 ∧ p_3) -> (-b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ -b^{1, 4}_0) c in CNF: c -b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ -p_3 ∨ -b^{1, 4}_2 c -b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ -p_3 ∨ -b^{1, 4}_1 c -b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ -p_3 ∨ -b^{1, 4}_0 c in DIMACS: -1169 1170 -1171 -3 -1172 0 -1169 1170 -1171 -3 -1173 0 -1169 1170 -1171 -3 -1174 0 c 0+1 --> 1 c (-b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ -b^{1, 3}_0 ∧ p_3) -> (-b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ b^{1, 4}_0) c in CNF: c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ -p_3 ∨ -b^{1, 4}_2 c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ -p_3 ∨ -b^{1, 4}_1 c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ -p_3 ∨ b^{1, 4}_0 c in DIMACS: 1169 1170 1171 -3 -1172 0 1169 1170 1171 -3 -1173 0 1169 1170 1171 -3 1174 0 c 1+1 --> 2 c (-b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ b^{1, 3}_0 ∧ p_3) -> (-b^{1, 4}_2 ∧ b^{1, 4}_1 ∧ -b^{1, 4}_0) c in CNF: c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ -p_3 ∨ -b^{1, 4}_2 c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ -p_3 ∨ b^{1, 4}_1 c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ -p_3 ∨ -b^{1, 4}_0 c in DIMACS: 1169 1170 -1171 -3 -1172 0 1169 1170 -1171 -3 1173 0 1169 1170 -1171 -3 -1174 0 c 2+1 --> break c (-b^{1, 3}_2 ∧ b^{1, 3}_1 ∧ -b^{1, 3}_0 ∧ p_3) -> break c in CNF: c b^{1, 3}_2 ∨ -b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ -p_3 ∨ break c in DIMACS: 1169 -1170 1171 -3 1162 0 c 2-1 --> 1 c (-b^{1, 3}_2 ∧ b^{1, 3}_1 ∧ -b^{1, 3}_0 ∧ -p_3) -> (-b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ b^{1, 4}_0) c in CNF: c b^{1, 3}_2 ∨ -b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ p_3 ∨ -b^{1, 4}_2 c b^{1, 3}_2 ∨ -b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ p_3 ∨ -b^{1, 4}_1 c b^{1, 3}_2 ∨ -b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ p_3 ∨ b^{1, 4}_0 c in DIMACS: 1169 -1170 1171 3 -1172 0 1169 -1170 1171 3 -1173 0 1169 -1170 1171 3 1174 0 c 1-1 --> 0 c (-b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ b^{1, 3}_0 ∧ -p_3) -> (-b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ -b^{1, 4}_0) c in CNF: c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ p_3 ∨ -b^{1, 4}_2 c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ p_3 ∨ -b^{1, 4}_1 c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ p_3 ∨ -b^{1, 4}_0 c in DIMACS: 1169 1170 -1171 3 -1172 0 1169 1170 -1171 3 -1173 0 1169 1170 -1171 3 -1174 0 c 0-1 --> -1 c (-b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ -b^{1, 3}_0 ∧ -p_3) -> ( b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ b^{1, 4}_0) c in CNF: c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ p_3 ∨ b^{1, 4}_2 c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ p_3 ∨ -b^{1, 4}_1 c b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ p_3 ∨ b^{1, 4}_0 c in DIMACS: 1169 1170 1171 3 1172 0 1169 1170 1171 3 -1173 0 1169 1170 1171 3 1174 0 c -1-1 --> -2 c ( b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ b^{1, 3}_0 ∧ -p_3) -> ( b^{1, 4}_2 ∧ b^{1, 4}_1 ∧ -b^{1, 4}_0) c in CNF: c -b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ p_3 ∨ b^{1, 4}_2 c -b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ p_3 ∨ b^{1, 4}_1 c -b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ p_3 ∨ -b^{1, 4}_0 c in DIMACS: -1169 1170 -1171 3 1172 0 -1169 1170 -1171 3 1173 0 -1169 1170 -1171 3 -1174 0 c -2-1 --> break c ( b^{1, 3}_2 ∧ b^{1, 3}_1 ∧ -b^{1, 3}_0 ∧ -p_3) -> break c in CNF: c -b^{1, 3}_2 ∨ -b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ p_3 ∨ break c in DIMACS: -1169 -1170 1171 3 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 3}_2 ∧ -b^{1, 3}_1 ∧ -b^{1, 3}_0 ∧ true) c in CNF: c -b^{1, 3}_2 ∨ b^{1, 3}_1 ∨ b^{1, 3}_0 ∨ false c in DIMACS: -1169 1170 1171 0 c 3 does not represent an automaton state. c -(-b^{1, 3}_2 ∧ b^{1, 3}_1 ∧ b^{1, 3}_0 ∧ true) c in CNF: c b^{1, 3}_2 ∨ -b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ false c in DIMACS: 1169 -1170 -1171 0 c -3 does not represent an automaton state. c -( b^{1, 3}_2 ∧ b^{1, 3}_1 ∧ b^{1, 3}_0 ∧ true) c in CNF: c -b^{1, 3}_2 ∨ -b^{1, 3}_1 ∨ -b^{1, 3}_0 ∨ false c in DIMACS: -1169 -1170 -1171 0 c i = 4 c -2+1 --> -1 c ( b^{1, 4}_2 ∧ b^{1, 4}_1 ∧ -b^{1, 4}_0 ∧ p_4) -> ( b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ b^{1, 5}_0) c in CNF: c -b^{1, 4}_2 ∨ -b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ -p_4 ∨ b^{1, 5}_2 c -b^{1, 4}_2 ∨ -b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ -p_4 ∨ -b^{1, 5}_1 c -b^{1, 4}_2 ∨ -b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ -p_4 ∨ b^{1, 5}_0 c in DIMACS: -1172 -1173 1174 -4 1175 0 -1172 -1173 1174 -4 -1176 0 -1172 -1173 1174 -4 1177 0 c -1+1 --> 0 c ( b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ b^{1, 4}_0 ∧ p_4) -> (-b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ -b^{1, 5}_0) c in CNF: c -b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ -p_4 ∨ -b^{1, 5}_2 c -b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ -p_4 ∨ -b^{1, 5}_1 c -b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ -p_4 ∨ -b^{1, 5}_0 c in DIMACS: -1172 1173 -1174 -4 -1175 0 -1172 1173 -1174 -4 -1176 0 -1172 1173 -1174 -4 -1177 0 c 0+1 --> 1 c (-b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ -b^{1, 4}_0 ∧ p_4) -> (-b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ b^{1, 5}_0) c in CNF: c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ -p_4 ∨ -b^{1, 5}_2 c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ -p_4 ∨ -b^{1, 5}_1 c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ -p_4 ∨ b^{1, 5}_0 c in DIMACS: 1172 1173 1174 -4 -1175 0 1172 1173 1174 -4 -1176 0 1172 1173 1174 -4 1177 0 c 1+1 --> 2 c (-b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ b^{1, 4}_0 ∧ p_4) -> (-b^{1, 5}_2 ∧ b^{1, 5}_1 ∧ -b^{1, 5}_0) c in CNF: c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ -p_4 ∨ -b^{1, 5}_2 c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ -p_4 ∨ b^{1, 5}_1 c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ -p_4 ∨ -b^{1, 5}_0 c in DIMACS: 1172 1173 -1174 -4 -1175 0 1172 1173 -1174 -4 1176 0 1172 1173 -1174 -4 -1177 0 c 2+1 --> break c (-b^{1, 4}_2 ∧ b^{1, 4}_1 ∧ -b^{1, 4}_0 ∧ p_4) -> break c in CNF: c b^{1, 4}_2 ∨ -b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ -p_4 ∨ break c in DIMACS: 1172 -1173 1174 -4 1162 0 c 2-1 --> 1 c (-b^{1, 4}_2 ∧ b^{1, 4}_1 ∧ -b^{1, 4}_0 ∧ -p_4) -> (-b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ b^{1, 5}_0) c in CNF: c b^{1, 4}_2 ∨ -b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ p_4 ∨ -b^{1, 5}_2 c b^{1, 4}_2 ∨ -b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ p_4 ∨ -b^{1, 5}_1 c b^{1, 4}_2 ∨ -b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ p_4 ∨ b^{1, 5}_0 c in DIMACS: 1172 -1173 1174 4 -1175 0 1172 -1173 1174 4 -1176 0 1172 -1173 1174 4 1177 0 c 1-1 --> 0 c (-b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ b^{1, 4}_0 ∧ -p_4) -> (-b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ -b^{1, 5}_0) c in CNF: c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ p_4 ∨ -b^{1, 5}_2 c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ p_4 ∨ -b^{1, 5}_1 c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ p_4 ∨ -b^{1, 5}_0 c in DIMACS: 1172 1173 -1174 4 -1175 0 1172 1173 -1174 4 -1176 0 1172 1173 -1174 4 -1177 0 c 0-1 --> -1 c (-b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ -b^{1, 4}_0 ∧ -p_4) -> ( b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ b^{1, 5}_0) c in CNF: c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ p_4 ∨ b^{1, 5}_2 c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ p_4 ∨ -b^{1, 5}_1 c b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ p_4 ∨ b^{1, 5}_0 c in DIMACS: 1172 1173 1174 4 1175 0 1172 1173 1174 4 -1176 0 1172 1173 1174 4 1177 0 c -1-1 --> -2 c ( b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ b^{1, 4}_0 ∧ -p_4) -> ( b^{1, 5}_2 ∧ b^{1, 5}_1 ∧ -b^{1, 5}_0) c in CNF: c -b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ p_4 ∨ b^{1, 5}_2 c -b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ p_4 ∨ b^{1, 5}_1 c -b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ p_4 ∨ -b^{1, 5}_0 c in DIMACS: -1172 1173 -1174 4 1175 0 -1172 1173 -1174 4 1176 0 -1172 1173 -1174 4 -1177 0 c -2-1 --> break c ( b^{1, 4}_2 ∧ b^{1, 4}_1 ∧ -b^{1, 4}_0 ∧ -p_4) -> break c in CNF: c -b^{1, 4}_2 ∨ -b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ p_4 ∨ break c in DIMACS: -1172 -1173 1174 4 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 4}_2 ∧ -b^{1, 4}_1 ∧ -b^{1, 4}_0 ∧ true) c in CNF: c -b^{1, 4}_2 ∨ b^{1, 4}_1 ∨ b^{1, 4}_0 ∨ false c in DIMACS: -1172 1173 1174 0 c 3 does not represent an automaton state. c -(-b^{1, 4}_2 ∧ b^{1, 4}_1 ∧ b^{1, 4}_0 ∧ true) c in CNF: c b^{1, 4}_2 ∨ -b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ false c in DIMACS: 1172 -1173 -1174 0 c -3 does not represent an automaton state. c -( b^{1, 4}_2 ∧ b^{1, 4}_1 ∧ b^{1, 4}_0 ∧ true) c in CNF: c -b^{1, 4}_2 ∨ -b^{1, 4}_1 ∨ -b^{1, 4}_0 ∨ false c in DIMACS: -1172 -1173 -1174 0 c i = 5 c -2+1 --> -1 c ( b^{1, 5}_2 ∧ b^{1, 5}_1 ∧ -b^{1, 5}_0 ∧ p_5) -> ( b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ b^{1, 6}_0) c in CNF: c -b^{1, 5}_2 ∨ -b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ -p_5 ∨ b^{1, 6}_2 c -b^{1, 5}_2 ∨ -b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ -p_5 ∨ -b^{1, 6}_1 c -b^{1, 5}_2 ∨ -b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ -p_5 ∨ b^{1, 6}_0 c in DIMACS: -1175 -1176 1177 -5 1178 0 -1175 -1176 1177 -5 -1179 0 -1175 -1176 1177 -5 1180 0 c -1+1 --> 0 c ( b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ b^{1, 5}_0 ∧ p_5) -> (-b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ -b^{1, 6}_0) c in CNF: c -b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ -p_5 ∨ -b^{1, 6}_2 c -b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ -p_5 ∨ -b^{1, 6}_1 c -b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ -p_5 ∨ -b^{1, 6}_0 c in DIMACS: -1175 1176 -1177 -5 -1178 0 -1175 1176 -1177 -5 -1179 0 -1175 1176 -1177 -5 -1180 0 c 0+1 --> 1 c (-b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ -b^{1, 5}_0 ∧ p_5) -> (-b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ b^{1, 6}_0) c in CNF: c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ -p_5 ∨ -b^{1, 6}_2 c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ -p_5 ∨ -b^{1, 6}_1 c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ -p_5 ∨ b^{1, 6}_0 c in DIMACS: 1175 1176 1177 -5 -1178 0 1175 1176 1177 -5 -1179 0 1175 1176 1177 -5 1180 0 c 1+1 --> 2 c (-b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ b^{1, 5}_0 ∧ p_5) -> (-b^{1, 6}_2 ∧ b^{1, 6}_1 ∧ -b^{1, 6}_0) c in CNF: c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ -p_5 ∨ -b^{1, 6}_2 c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ -p_5 ∨ b^{1, 6}_1 c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ -p_5 ∨ -b^{1, 6}_0 c in DIMACS: 1175 1176 -1177 -5 -1178 0 1175 1176 -1177 -5 1179 0 1175 1176 -1177 -5 -1180 0 c 2+1 --> break c (-b^{1, 5}_2 ∧ b^{1, 5}_1 ∧ -b^{1, 5}_0 ∧ p_5) -> break c in CNF: c b^{1, 5}_2 ∨ -b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ -p_5 ∨ break c in DIMACS: 1175 -1176 1177 -5 1162 0 c 2-1 --> 1 c (-b^{1, 5}_2 ∧ b^{1, 5}_1 ∧ -b^{1, 5}_0 ∧ -p_5) -> (-b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ b^{1, 6}_0) c in CNF: c b^{1, 5}_2 ∨ -b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ p_5 ∨ -b^{1, 6}_2 c b^{1, 5}_2 ∨ -b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ p_5 ∨ -b^{1, 6}_1 c b^{1, 5}_2 ∨ -b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ p_5 ∨ b^{1, 6}_0 c in DIMACS: 1175 -1176 1177 5 -1178 0 1175 -1176 1177 5 -1179 0 1175 -1176 1177 5 1180 0 c 1-1 --> 0 c (-b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ b^{1, 5}_0 ∧ -p_5) -> (-b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ -b^{1, 6}_0) c in CNF: c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ p_5 ∨ -b^{1, 6}_2 c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ p_5 ∨ -b^{1, 6}_1 c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ p_5 ∨ -b^{1, 6}_0 c in DIMACS: 1175 1176 -1177 5 -1178 0 1175 1176 -1177 5 -1179 0 1175 1176 -1177 5 -1180 0 c 0-1 --> -1 c (-b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ -b^{1, 5}_0 ∧ -p_5) -> ( b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ b^{1, 6}_0) c in CNF: c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ p_5 ∨ b^{1, 6}_2 c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ p_5 ∨ -b^{1, 6}_1 c b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ p_5 ∨ b^{1, 6}_0 c in DIMACS: 1175 1176 1177 5 1178 0 1175 1176 1177 5 -1179 0 1175 1176 1177 5 1180 0 c -1-1 --> -2 c ( b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ b^{1, 5}_0 ∧ -p_5) -> ( b^{1, 6}_2 ∧ b^{1, 6}_1 ∧ -b^{1, 6}_0) c in CNF: c -b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ p_5 ∨ b^{1, 6}_2 c -b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ p_5 ∨ b^{1, 6}_1 c -b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ p_5 ∨ -b^{1, 6}_0 c in DIMACS: -1175 1176 -1177 5 1178 0 -1175 1176 -1177 5 1179 0 -1175 1176 -1177 5 -1180 0 c -2-1 --> break c ( b^{1, 5}_2 ∧ b^{1, 5}_1 ∧ -b^{1, 5}_0 ∧ -p_5) -> break c in CNF: c -b^{1, 5}_2 ∨ -b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ p_5 ∨ break c in DIMACS: -1175 -1176 1177 5 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 5}_2 ∧ -b^{1, 5}_1 ∧ -b^{1, 5}_0 ∧ true) c in CNF: c -b^{1, 5}_2 ∨ b^{1, 5}_1 ∨ b^{1, 5}_0 ∨ false c in DIMACS: -1175 1176 1177 0 c 3 does not represent an automaton state. c -(-b^{1, 5}_2 ∧ b^{1, 5}_1 ∧ b^{1, 5}_0 ∧ true) c in CNF: c b^{1, 5}_2 ∨ -b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ false c in DIMACS: 1175 -1176 -1177 0 c -3 does not represent an automaton state. c -( b^{1, 5}_2 ∧ b^{1, 5}_1 ∧ b^{1, 5}_0 ∧ true) c in CNF: c -b^{1, 5}_2 ∨ -b^{1, 5}_1 ∨ -b^{1, 5}_0 ∨ false c in DIMACS: -1175 -1176 -1177 0 c i = 6 c -2+1 --> -1 c ( b^{1, 6}_2 ∧ b^{1, 6}_1 ∧ -b^{1, 6}_0 ∧ p_6) -> ( b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ b^{1, 7}_0) c in CNF: c -b^{1, 6}_2 ∨ -b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ -p_6 ∨ b^{1, 7}_2 c -b^{1, 6}_2 ∨ -b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ -p_6 ∨ -b^{1, 7}_1 c -b^{1, 6}_2 ∨ -b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ -p_6 ∨ b^{1, 7}_0 c in DIMACS: -1178 -1179 1180 -6 1181 0 -1178 -1179 1180 -6 -1182 0 -1178 -1179 1180 -6 1183 0 c -1+1 --> 0 c ( b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ b^{1, 6}_0 ∧ p_6) -> (-b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ -b^{1, 7}_0) c in CNF: c -b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ -p_6 ∨ -b^{1, 7}_2 c -b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ -p_6 ∨ -b^{1, 7}_1 c -b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ -p_6 ∨ -b^{1, 7}_0 c in DIMACS: -1178 1179 -1180 -6 -1181 0 -1178 1179 -1180 -6 -1182 0 -1178 1179 -1180 -6 -1183 0 c 0+1 --> 1 c (-b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ -b^{1, 6}_0 ∧ p_6) -> (-b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ b^{1, 7}_0) c in CNF: c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ -p_6 ∨ -b^{1, 7}_2 c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ -p_6 ∨ -b^{1, 7}_1 c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ -p_6 ∨ b^{1, 7}_0 c in DIMACS: 1178 1179 1180 -6 -1181 0 1178 1179 1180 -6 -1182 0 1178 1179 1180 -6 1183 0 c 1+1 --> 2 c (-b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ b^{1, 6}_0 ∧ p_6) -> (-b^{1, 7}_2 ∧ b^{1, 7}_1 ∧ -b^{1, 7}_0) c in CNF: c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ -p_6 ∨ -b^{1, 7}_2 c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ -p_6 ∨ b^{1, 7}_1 c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ -p_6 ∨ -b^{1, 7}_0 c in DIMACS: 1178 1179 -1180 -6 -1181 0 1178 1179 -1180 -6 1182 0 1178 1179 -1180 -6 -1183 0 c 2+1 --> break c (-b^{1, 6}_2 ∧ b^{1, 6}_1 ∧ -b^{1, 6}_0 ∧ p_6) -> break c in CNF: c b^{1, 6}_2 ∨ -b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ -p_6 ∨ break c in DIMACS: 1178 -1179 1180 -6 1162 0 c 2-1 --> 1 c (-b^{1, 6}_2 ∧ b^{1, 6}_1 ∧ -b^{1, 6}_0 ∧ -p_6) -> (-b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ b^{1, 7}_0) c in CNF: c b^{1, 6}_2 ∨ -b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ p_6 ∨ -b^{1, 7}_2 c b^{1, 6}_2 ∨ -b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ p_6 ∨ -b^{1, 7}_1 c b^{1, 6}_2 ∨ -b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ p_6 ∨ b^{1, 7}_0 c in DIMACS: 1178 -1179 1180 6 -1181 0 1178 -1179 1180 6 -1182 0 1178 -1179 1180 6 1183 0 c 1-1 --> 0 c (-b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ b^{1, 6}_0 ∧ -p_6) -> (-b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ -b^{1, 7}_0) c in CNF: c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ p_6 ∨ -b^{1, 7}_2 c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ p_6 ∨ -b^{1, 7}_1 c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ p_6 ∨ -b^{1, 7}_0 c in DIMACS: 1178 1179 -1180 6 -1181 0 1178 1179 -1180 6 -1182 0 1178 1179 -1180 6 -1183 0 c 0-1 --> -1 c (-b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ -b^{1, 6}_0 ∧ -p_6) -> ( b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ b^{1, 7}_0) c in CNF: c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ p_6 ∨ b^{1, 7}_2 c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ p_6 ∨ -b^{1, 7}_1 c b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ p_6 ∨ b^{1, 7}_0 c in DIMACS: 1178 1179 1180 6 1181 0 1178 1179 1180 6 -1182 0 1178 1179 1180 6 1183 0 c -1-1 --> -2 c ( b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ b^{1, 6}_0 ∧ -p_6) -> ( b^{1, 7}_2 ∧ b^{1, 7}_1 ∧ -b^{1, 7}_0) c in CNF: c -b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ p_6 ∨ b^{1, 7}_2 c -b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ p_6 ∨ b^{1, 7}_1 c -b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ p_6 ∨ -b^{1, 7}_0 c in DIMACS: -1178 1179 -1180 6 1181 0 -1178 1179 -1180 6 1182 0 -1178 1179 -1180 6 -1183 0 c -2-1 --> break c ( b^{1, 6}_2 ∧ b^{1, 6}_1 ∧ -b^{1, 6}_0 ∧ -p_6) -> break c in CNF: c -b^{1, 6}_2 ∨ -b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ p_6 ∨ break c in DIMACS: -1178 -1179 1180 6 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 6}_2 ∧ -b^{1, 6}_1 ∧ -b^{1, 6}_0 ∧ true) c in CNF: c -b^{1, 6}_2 ∨ b^{1, 6}_1 ∨ b^{1, 6}_0 ∨ false c in DIMACS: -1178 1179 1180 0 c 3 does not represent an automaton state. c -(-b^{1, 6}_2 ∧ b^{1, 6}_1 ∧ b^{1, 6}_0 ∧ true) c in CNF: c b^{1, 6}_2 ∨ -b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ false c in DIMACS: 1178 -1179 -1180 0 c -3 does not represent an automaton state. c -( b^{1, 6}_2 ∧ b^{1, 6}_1 ∧ b^{1, 6}_0 ∧ true) c in CNF: c -b^{1, 6}_2 ∨ -b^{1, 6}_1 ∨ -b^{1, 6}_0 ∨ false c in DIMACS: -1178 -1179 -1180 0 c i = 7 c -2+1 --> -1 c ( b^{1, 7}_2 ∧ b^{1, 7}_1 ∧ -b^{1, 7}_0 ∧ p_7) -> ( b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ b^{1, 8}_0) c in CNF: c -b^{1, 7}_2 ∨ -b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ -p_7 ∨ b^{1, 8}_2 c -b^{1, 7}_2 ∨ -b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ -p_7 ∨ -b^{1, 8}_1 c -b^{1, 7}_2 ∨ -b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ -p_7 ∨ b^{1, 8}_0 c in DIMACS: -1181 -1182 1183 -7 1184 0 -1181 -1182 1183 -7 -1185 0 -1181 -1182 1183 -7 1186 0 c -1+1 --> 0 c ( b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ b^{1, 7}_0 ∧ p_7) -> (-b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ -b^{1, 8}_0) c in CNF: c -b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ -p_7 ∨ -b^{1, 8}_2 c -b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ -p_7 ∨ -b^{1, 8}_1 c -b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ -p_7 ∨ -b^{1, 8}_0 c in DIMACS: -1181 1182 -1183 -7 -1184 0 -1181 1182 -1183 -7 -1185 0 -1181 1182 -1183 -7 -1186 0 c 0+1 --> 1 c (-b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ -b^{1, 7}_0 ∧ p_7) -> (-b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ b^{1, 8}_0) c in CNF: c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ -p_7 ∨ -b^{1, 8}_2 c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ -p_7 ∨ -b^{1, 8}_1 c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ -p_7 ∨ b^{1, 8}_0 c in DIMACS: 1181 1182 1183 -7 -1184 0 1181 1182 1183 -7 -1185 0 1181 1182 1183 -7 1186 0 c 1+1 --> 2 c (-b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ b^{1, 7}_0 ∧ p_7) -> (-b^{1, 8}_2 ∧ b^{1, 8}_1 ∧ -b^{1, 8}_0) c in CNF: c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ -p_7 ∨ -b^{1, 8}_2 c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ -p_7 ∨ b^{1, 8}_1 c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ -p_7 ∨ -b^{1, 8}_0 c in DIMACS: 1181 1182 -1183 -7 -1184 0 1181 1182 -1183 -7 1185 0 1181 1182 -1183 -7 -1186 0 c 2+1 --> break c (-b^{1, 7}_2 ∧ b^{1, 7}_1 ∧ -b^{1, 7}_0 ∧ p_7) -> break c in CNF: c b^{1, 7}_2 ∨ -b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ -p_7 ∨ break c in DIMACS: 1181 -1182 1183 -7 1162 0 c 2-1 --> 1 c (-b^{1, 7}_2 ∧ b^{1, 7}_1 ∧ -b^{1, 7}_0 ∧ -p_7) -> (-b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ b^{1, 8}_0) c in CNF: c b^{1, 7}_2 ∨ -b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ p_7 ∨ -b^{1, 8}_2 c b^{1, 7}_2 ∨ -b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ p_7 ∨ -b^{1, 8}_1 c b^{1, 7}_2 ∨ -b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ p_7 ∨ b^{1, 8}_0 c in DIMACS: 1181 -1182 1183 7 -1184 0 1181 -1182 1183 7 -1185 0 1181 -1182 1183 7 1186 0 c 1-1 --> 0 c (-b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ b^{1, 7}_0 ∧ -p_7) -> (-b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ -b^{1, 8}_0) c in CNF: c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ p_7 ∨ -b^{1, 8}_2 c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ p_7 ∨ -b^{1, 8}_1 c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ p_7 ∨ -b^{1, 8}_0 c in DIMACS: 1181 1182 -1183 7 -1184 0 1181 1182 -1183 7 -1185 0 1181 1182 -1183 7 -1186 0 c 0-1 --> -1 c (-b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ -b^{1, 7}_0 ∧ -p_7) -> ( b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ b^{1, 8}_0) c in CNF: c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ p_7 ∨ b^{1, 8}_2 c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ p_7 ∨ -b^{1, 8}_1 c b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ p_7 ∨ b^{1, 8}_0 c in DIMACS: 1181 1182 1183 7 1184 0 1181 1182 1183 7 -1185 0 1181 1182 1183 7 1186 0 c -1-1 --> -2 c ( b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ b^{1, 7}_0 ∧ -p_7) -> ( b^{1, 8}_2 ∧ b^{1, 8}_1 ∧ -b^{1, 8}_0) c in CNF: c -b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ p_7 ∨ b^{1, 8}_2 c -b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ p_7 ∨ b^{1, 8}_1 c -b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ p_7 ∨ -b^{1, 8}_0 c in DIMACS: -1181 1182 -1183 7 1184 0 -1181 1182 -1183 7 1185 0 -1181 1182 -1183 7 -1186 0 c -2-1 --> break c ( b^{1, 7}_2 ∧ b^{1, 7}_1 ∧ -b^{1, 7}_0 ∧ -p_7) -> break c in CNF: c -b^{1, 7}_2 ∨ -b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ p_7 ∨ break c in DIMACS: -1181 -1182 1183 7 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 7}_2 ∧ -b^{1, 7}_1 ∧ -b^{1, 7}_0 ∧ true) c in CNF: c -b^{1, 7}_2 ∨ b^{1, 7}_1 ∨ b^{1, 7}_0 ∨ false c in DIMACS: -1181 1182 1183 0 c 3 does not represent an automaton state. c -(-b^{1, 7}_2 ∧ b^{1, 7}_1 ∧ b^{1, 7}_0 ∧ true) c in CNF: c b^{1, 7}_2 ∨ -b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ false c in DIMACS: 1181 -1182 -1183 0 c -3 does not represent an automaton state. c -( b^{1, 7}_2 ∧ b^{1, 7}_1 ∧ b^{1, 7}_0 ∧ true) c in CNF: c -b^{1, 7}_2 ∨ -b^{1, 7}_1 ∨ -b^{1, 7}_0 ∨ false c in DIMACS: -1181 -1182 -1183 0 c i = 8 c -2+1 --> -1 c ( b^{1, 8}_2 ∧ b^{1, 8}_1 ∧ -b^{1, 8}_0 ∧ p_8) -> ( b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ b^{1, 9}_0) c in CNF: c -b^{1, 8}_2 ∨ -b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ -p_8 ∨ b^{1, 9}_2 c -b^{1, 8}_2 ∨ -b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ -p_8 ∨ -b^{1, 9}_1 c -b^{1, 8}_2 ∨ -b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ -p_8 ∨ b^{1, 9}_0 c in DIMACS: -1184 -1185 1186 -8 1187 0 -1184 -1185 1186 -8 -1188 0 -1184 -1185 1186 -8 1189 0 c -1+1 --> 0 c ( b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ b^{1, 8}_0 ∧ p_8) -> (-b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ -b^{1, 9}_0) c in CNF: c -b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ -p_8 ∨ -b^{1, 9}_2 c -b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ -p_8 ∨ -b^{1, 9}_1 c -b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ -p_8 ∨ -b^{1, 9}_0 c in DIMACS: -1184 1185 -1186 -8 -1187 0 -1184 1185 -1186 -8 -1188 0 -1184 1185 -1186 -8 -1189 0 c 0+1 --> 1 c (-b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ -b^{1, 8}_0 ∧ p_8) -> (-b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ b^{1, 9}_0) c in CNF: c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ -p_8 ∨ -b^{1, 9}_2 c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ -p_8 ∨ -b^{1, 9}_1 c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ -p_8 ∨ b^{1, 9}_0 c in DIMACS: 1184 1185 1186 -8 -1187 0 1184 1185 1186 -8 -1188 0 1184 1185 1186 -8 1189 0 c 1+1 --> 2 c (-b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ b^{1, 8}_0 ∧ p_8) -> (-b^{1, 9}_2 ∧ b^{1, 9}_1 ∧ -b^{1, 9}_0) c in CNF: c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ -p_8 ∨ -b^{1, 9}_2 c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ -p_8 ∨ b^{1, 9}_1 c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ -p_8 ∨ -b^{1, 9}_0 c in DIMACS: 1184 1185 -1186 -8 -1187 0 1184 1185 -1186 -8 1188 0 1184 1185 -1186 -8 -1189 0 c 2+1 --> break c (-b^{1, 8}_2 ∧ b^{1, 8}_1 ∧ -b^{1, 8}_0 ∧ p_8) -> break c in CNF: c b^{1, 8}_2 ∨ -b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ -p_8 ∨ break c in DIMACS: 1184 -1185 1186 -8 1162 0 c 2-1 --> 1 c (-b^{1, 8}_2 ∧ b^{1, 8}_1 ∧ -b^{1, 8}_0 ∧ -p_8) -> (-b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ b^{1, 9}_0) c in CNF: c b^{1, 8}_2 ∨ -b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ p_8 ∨ -b^{1, 9}_2 c b^{1, 8}_2 ∨ -b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ p_8 ∨ -b^{1, 9}_1 c b^{1, 8}_2 ∨ -b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ p_8 ∨ b^{1, 9}_0 c in DIMACS: 1184 -1185 1186 8 -1187 0 1184 -1185 1186 8 -1188 0 1184 -1185 1186 8 1189 0 c 1-1 --> 0 c (-b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ b^{1, 8}_0 ∧ -p_8) -> (-b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ -b^{1, 9}_0) c in CNF: c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ p_8 ∨ -b^{1, 9}_2 c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ p_8 ∨ -b^{1, 9}_1 c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ p_8 ∨ -b^{1, 9}_0 c in DIMACS: 1184 1185 -1186 8 -1187 0 1184 1185 -1186 8 -1188 0 1184 1185 -1186 8 -1189 0 c 0-1 --> -1 c (-b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ -b^{1, 8}_0 ∧ -p_8) -> ( b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ b^{1, 9}_0) c in CNF: c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ p_8 ∨ b^{1, 9}_2 c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ p_8 ∨ -b^{1, 9}_1 c b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ p_8 ∨ b^{1, 9}_0 c in DIMACS: 1184 1185 1186 8 1187 0 1184 1185 1186 8 -1188 0 1184 1185 1186 8 1189 0 c -1-1 --> -2 c ( b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ b^{1, 8}_0 ∧ -p_8) -> ( b^{1, 9}_2 ∧ b^{1, 9}_1 ∧ -b^{1, 9}_0) c in CNF: c -b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ p_8 ∨ b^{1, 9}_2 c -b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ p_8 ∨ b^{1, 9}_1 c -b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ p_8 ∨ -b^{1, 9}_0 c in DIMACS: -1184 1185 -1186 8 1187 0 -1184 1185 -1186 8 1188 0 -1184 1185 -1186 8 -1189 0 c -2-1 --> break c ( b^{1, 8}_2 ∧ b^{1, 8}_1 ∧ -b^{1, 8}_0 ∧ -p_8) -> break c in CNF: c -b^{1, 8}_2 ∨ -b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ p_8 ∨ break c in DIMACS: -1184 -1185 1186 8 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 8}_2 ∧ -b^{1, 8}_1 ∧ -b^{1, 8}_0 ∧ true) c in CNF: c -b^{1, 8}_2 ∨ b^{1, 8}_1 ∨ b^{1, 8}_0 ∨ false c in DIMACS: -1184 1185 1186 0 c 3 does not represent an automaton state. c -(-b^{1, 8}_2 ∧ b^{1, 8}_1 ∧ b^{1, 8}_0 ∧ true) c in CNF: c b^{1, 8}_2 ∨ -b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ false c in DIMACS: 1184 -1185 -1186 0 c -3 does not represent an automaton state. c -( b^{1, 8}_2 ∧ b^{1, 8}_1 ∧ b^{1, 8}_0 ∧ true) c in CNF: c -b^{1, 8}_2 ∨ -b^{1, 8}_1 ∨ -b^{1, 8}_0 ∨ false c in DIMACS: -1184 -1185 -1186 0 c i = 9 c -2+1 --> -1 c ( b^{1, 9}_2 ∧ b^{1, 9}_1 ∧ -b^{1, 9}_0 ∧ p_9) -> ( b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ b^{1, 10}_0) c in CNF: c -b^{1, 9}_2 ∨ -b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ -p_9 ∨ b^{1, 10}_2 c -b^{1, 9}_2 ∨ -b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ -p_9 ∨ -b^{1, 10}_1 c -b^{1, 9}_2 ∨ -b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ -p_9 ∨ b^{1, 10}_0 c in DIMACS: -1187 -1188 1189 -9 1190 0 -1187 -1188 1189 -9 -1191 0 -1187 -1188 1189 -9 1192 0 c -1+1 --> 0 c ( b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ b^{1, 9}_0 ∧ p_9) -> (-b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ -b^{1, 10}_0) c in CNF: c -b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ -p_9 ∨ -b^{1, 10}_2 c -b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ -p_9 ∨ -b^{1, 10}_1 c -b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ -p_9 ∨ -b^{1, 10}_0 c in DIMACS: -1187 1188 -1189 -9 -1190 0 -1187 1188 -1189 -9 -1191 0 -1187 1188 -1189 -9 -1192 0 c 0+1 --> 1 c (-b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ -b^{1, 9}_0 ∧ p_9) -> (-b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ b^{1, 10}_0) c in CNF: c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ -p_9 ∨ -b^{1, 10}_2 c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ -p_9 ∨ -b^{1, 10}_1 c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ -p_9 ∨ b^{1, 10}_0 c in DIMACS: 1187 1188 1189 -9 -1190 0 1187 1188 1189 -9 -1191 0 1187 1188 1189 -9 1192 0 c 1+1 --> 2 c (-b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ b^{1, 9}_0 ∧ p_9) -> (-b^{1, 10}_2 ∧ b^{1, 10}_1 ∧ -b^{1, 10}_0) c in CNF: c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ -p_9 ∨ -b^{1, 10}_2 c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ -p_9 ∨ b^{1, 10}_1 c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ -p_9 ∨ -b^{1, 10}_0 c in DIMACS: 1187 1188 -1189 -9 -1190 0 1187 1188 -1189 -9 1191 0 1187 1188 -1189 -9 -1192 0 c 2+1 --> break c (-b^{1, 9}_2 ∧ b^{1, 9}_1 ∧ -b^{1, 9}_0 ∧ p_9) -> break c in CNF: c b^{1, 9}_2 ∨ -b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ -p_9 ∨ break c in DIMACS: 1187 -1188 1189 -9 1162 0 c 2-1 --> 1 c (-b^{1, 9}_2 ∧ b^{1, 9}_1 ∧ -b^{1, 9}_0 ∧ -p_9) -> (-b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ b^{1, 10}_0) c in CNF: c b^{1, 9}_2 ∨ -b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ p_9 ∨ -b^{1, 10}_2 c b^{1, 9}_2 ∨ -b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ p_9 ∨ -b^{1, 10}_1 c b^{1, 9}_2 ∨ -b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ p_9 ∨ b^{1, 10}_0 c in DIMACS: 1187 -1188 1189 9 -1190 0 1187 -1188 1189 9 -1191 0 1187 -1188 1189 9 1192 0 c 1-1 --> 0 c (-b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ b^{1, 9}_0 ∧ -p_9) -> (-b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ -b^{1, 10}_0) c in CNF: c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ p_9 ∨ -b^{1, 10}_2 c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ p_9 ∨ -b^{1, 10}_1 c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ p_9 ∨ -b^{1, 10}_0 c in DIMACS: 1187 1188 -1189 9 -1190 0 1187 1188 -1189 9 -1191 0 1187 1188 -1189 9 -1192 0 c 0-1 --> -1 c (-b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ -b^{1, 9}_0 ∧ -p_9) -> ( b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ b^{1, 10}_0) c in CNF: c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ p_9 ∨ b^{1, 10}_2 c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ p_9 ∨ -b^{1, 10}_1 c b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ p_9 ∨ b^{1, 10}_0 c in DIMACS: 1187 1188 1189 9 1190 0 1187 1188 1189 9 -1191 0 1187 1188 1189 9 1192 0 c -1-1 --> -2 c ( b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ b^{1, 9}_0 ∧ -p_9) -> ( b^{1, 10}_2 ∧ b^{1, 10}_1 ∧ -b^{1, 10}_0) c in CNF: c -b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ p_9 ∨ b^{1, 10}_2 c -b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ p_9 ∨ b^{1, 10}_1 c -b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ p_9 ∨ -b^{1, 10}_0 c in DIMACS: -1187 1188 -1189 9 1190 0 -1187 1188 -1189 9 1191 0 -1187 1188 -1189 9 -1192 0 c -2-1 --> break c ( b^{1, 9}_2 ∧ b^{1, 9}_1 ∧ -b^{1, 9}_0 ∧ -p_9) -> break c in CNF: c -b^{1, 9}_2 ∨ -b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ p_9 ∨ break c in DIMACS: -1187 -1188 1189 9 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 9}_2 ∧ -b^{1, 9}_1 ∧ -b^{1, 9}_0 ∧ true) c in CNF: c -b^{1, 9}_2 ∨ b^{1, 9}_1 ∨ b^{1, 9}_0 ∨ false c in DIMACS: -1187 1188 1189 0 c 3 does not represent an automaton state. c -(-b^{1, 9}_2 ∧ b^{1, 9}_1 ∧ b^{1, 9}_0 ∧ true) c in CNF: c b^{1, 9}_2 ∨ -b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ false c in DIMACS: 1187 -1188 -1189 0 c -3 does not represent an automaton state. c -( b^{1, 9}_2 ∧ b^{1, 9}_1 ∧ b^{1, 9}_0 ∧ true) c in CNF: c -b^{1, 9}_2 ∨ -b^{1, 9}_1 ∨ -b^{1, 9}_0 ∨ false c in DIMACS: -1187 -1188 -1189 0 c i = 10 c -2+1 --> -1 c ( b^{1, 10}_2 ∧ b^{1, 10}_1 ∧ -b^{1, 10}_0 ∧ p_10) -> ( b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ b^{1, 11}_0) c in CNF: c -b^{1, 10}_2 ∨ -b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ -p_10 ∨ b^{1, 11}_2 c -b^{1, 10}_2 ∨ -b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ -p_10 ∨ -b^{1, 11}_1 c -b^{1, 10}_2 ∨ -b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ -p_10 ∨ b^{1, 11}_0 c in DIMACS: -1190 -1191 1192 -10 1193 0 -1190 -1191 1192 -10 -1194 0 -1190 -1191 1192 -10 1195 0 c -1+1 --> 0 c ( b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ b^{1, 10}_0 ∧ p_10) -> (-b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ -b^{1, 11}_0) c in CNF: c -b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ -p_10 ∨ -b^{1, 11}_2 c -b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ -p_10 ∨ -b^{1, 11}_1 c -b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ -p_10 ∨ -b^{1, 11}_0 c in DIMACS: -1190 1191 -1192 -10 -1193 0 -1190 1191 -1192 -10 -1194 0 -1190 1191 -1192 -10 -1195 0 c 0+1 --> 1 c (-b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ -b^{1, 10}_0 ∧ p_10) -> (-b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ b^{1, 11}_0) c in CNF: c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ -p_10 ∨ -b^{1, 11}_2 c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ -p_10 ∨ -b^{1, 11}_1 c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ -p_10 ∨ b^{1, 11}_0 c in DIMACS: 1190 1191 1192 -10 -1193 0 1190 1191 1192 -10 -1194 0 1190 1191 1192 -10 1195 0 c 1+1 --> 2 c (-b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ b^{1, 10}_0 ∧ p_10) -> (-b^{1, 11}_2 ∧ b^{1, 11}_1 ∧ -b^{1, 11}_0) c in CNF: c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ -p_10 ∨ -b^{1, 11}_2 c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ -p_10 ∨ b^{1, 11}_1 c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ -p_10 ∨ -b^{1, 11}_0 c in DIMACS: 1190 1191 -1192 -10 -1193 0 1190 1191 -1192 -10 1194 0 1190 1191 -1192 -10 -1195 0 c 2+1 --> break c (-b^{1, 10}_2 ∧ b^{1, 10}_1 ∧ -b^{1, 10}_0 ∧ p_10) -> break c in CNF: c b^{1, 10}_2 ∨ -b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ -p_10 ∨ break c in DIMACS: 1190 -1191 1192 -10 1162 0 c 2-1 --> 1 c (-b^{1, 10}_2 ∧ b^{1, 10}_1 ∧ -b^{1, 10}_0 ∧ -p_10) -> (-b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ b^{1, 11}_0) c in CNF: c b^{1, 10}_2 ∨ -b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ p_10 ∨ -b^{1, 11}_2 c b^{1, 10}_2 ∨ -b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ p_10 ∨ -b^{1, 11}_1 c b^{1, 10}_2 ∨ -b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ p_10 ∨ b^{1, 11}_0 c in DIMACS: 1190 -1191 1192 10 -1193 0 1190 -1191 1192 10 -1194 0 1190 -1191 1192 10 1195 0 c 1-1 --> 0 c (-b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ b^{1, 10}_0 ∧ -p_10) -> (-b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ -b^{1, 11}_0) c in CNF: c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ p_10 ∨ -b^{1, 11}_2 c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ p_10 ∨ -b^{1, 11}_1 c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ p_10 ∨ -b^{1, 11}_0 c in DIMACS: 1190 1191 -1192 10 -1193 0 1190 1191 -1192 10 -1194 0 1190 1191 -1192 10 -1195 0 c 0-1 --> -1 c (-b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ -b^{1, 10}_0 ∧ -p_10) -> ( b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ b^{1, 11}_0) c in CNF: c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ p_10 ∨ b^{1, 11}_2 c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ p_10 ∨ -b^{1, 11}_1 c b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ p_10 ∨ b^{1, 11}_0 c in DIMACS: 1190 1191 1192 10 1193 0 1190 1191 1192 10 -1194 0 1190 1191 1192 10 1195 0 c -1-1 --> -2 c ( b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ b^{1, 10}_0 ∧ -p_10) -> ( b^{1, 11}_2 ∧ b^{1, 11}_1 ∧ -b^{1, 11}_0) c in CNF: c -b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ p_10 ∨ b^{1, 11}_2 c -b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ p_10 ∨ b^{1, 11}_1 c -b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ p_10 ∨ -b^{1, 11}_0 c in DIMACS: -1190 1191 -1192 10 1193 0 -1190 1191 -1192 10 1194 0 -1190 1191 -1192 10 -1195 0 c -2-1 --> break c ( b^{1, 10}_2 ∧ b^{1, 10}_1 ∧ -b^{1, 10}_0 ∧ -p_10) -> break c in CNF: c -b^{1, 10}_2 ∨ -b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ p_10 ∨ break c in DIMACS: -1190 -1191 1192 10 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 10}_2 ∧ -b^{1, 10}_1 ∧ -b^{1, 10}_0 ∧ true) c in CNF: c -b^{1, 10}_2 ∨ b^{1, 10}_1 ∨ b^{1, 10}_0 ∨ false c in DIMACS: -1190 1191 1192 0 c 3 does not represent an automaton state. c -(-b^{1, 10}_2 ∧ b^{1, 10}_1 ∧ b^{1, 10}_0 ∧ true) c in CNF: c b^{1, 10}_2 ∨ -b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ false c in DIMACS: 1190 -1191 -1192 0 c -3 does not represent an automaton state. c -( b^{1, 10}_2 ∧ b^{1, 10}_1 ∧ b^{1, 10}_0 ∧ true) c in CNF: c -b^{1, 10}_2 ∨ -b^{1, 10}_1 ∨ -b^{1, 10}_0 ∨ false c in DIMACS: -1190 -1191 -1192 0 c i = 11 c -2+1 --> -1 c ( b^{1, 11}_2 ∧ b^{1, 11}_1 ∧ -b^{1, 11}_0 ∧ p_11) -> ( b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ b^{1, 12}_0) c in CNF: c -b^{1, 11}_2 ∨ -b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ -p_11 ∨ b^{1, 12}_2 c -b^{1, 11}_2 ∨ -b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ -p_11 ∨ -b^{1, 12}_1 c -b^{1, 11}_2 ∨ -b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ -p_11 ∨ b^{1, 12}_0 c in DIMACS: -1193 -1194 1195 -11 1196 0 -1193 -1194 1195 -11 -1197 0 -1193 -1194 1195 -11 1198 0 c -1+1 --> 0 c ( b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ b^{1, 11}_0 ∧ p_11) -> (-b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ -b^{1, 12}_0) c in CNF: c -b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ -p_11 ∨ -b^{1, 12}_2 c -b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ -p_11 ∨ -b^{1, 12}_1 c -b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ -p_11 ∨ -b^{1, 12}_0 c in DIMACS: -1193 1194 -1195 -11 -1196 0 -1193 1194 -1195 -11 -1197 0 -1193 1194 -1195 -11 -1198 0 c 0+1 --> 1 c (-b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ -b^{1, 11}_0 ∧ p_11) -> (-b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ b^{1, 12}_0) c in CNF: c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ -p_11 ∨ -b^{1, 12}_2 c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ -p_11 ∨ -b^{1, 12}_1 c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ -p_11 ∨ b^{1, 12}_0 c in DIMACS: 1193 1194 1195 -11 -1196 0 1193 1194 1195 -11 -1197 0 1193 1194 1195 -11 1198 0 c 1+1 --> 2 c (-b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ b^{1, 11}_0 ∧ p_11) -> (-b^{1, 12}_2 ∧ b^{1, 12}_1 ∧ -b^{1, 12}_0) c in CNF: c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ -p_11 ∨ -b^{1, 12}_2 c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ -p_11 ∨ b^{1, 12}_1 c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ -p_11 ∨ -b^{1, 12}_0 c in DIMACS: 1193 1194 -1195 -11 -1196 0 1193 1194 -1195 -11 1197 0 1193 1194 -1195 -11 -1198 0 c 2+1 --> break c (-b^{1, 11}_2 ∧ b^{1, 11}_1 ∧ -b^{1, 11}_0 ∧ p_11) -> break c in CNF: c b^{1, 11}_2 ∨ -b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ -p_11 ∨ break c in DIMACS: 1193 -1194 1195 -11 1162 0 c 2-1 --> 1 c (-b^{1, 11}_2 ∧ b^{1, 11}_1 ∧ -b^{1, 11}_0 ∧ -p_11) -> (-b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ b^{1, 12}_0) c in CNF: c b^{1, 11}_2 ∨ -b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ p_11 ∨ -b^{1, 12}_2 c b^{1, 11}_2 ∨ -b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ p_11 ∨ -b^{1, 12}_1 c b^{1, 11}_2 ∨ -b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ p_11 ∨ b^{1, 12}_0 c in DIMACS: 1193 -1194 1195 11 -1196 0 1193 -1194 1195 11 -1197 0 1193 -1194 1195 11 1198 0 c 1-1 --> 0 c (-b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ b^{1, 11}_0 ∧ -p_11) -> (-b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ -b^{1, 12}_0) c in CNF: c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ p_11 ∨ -b^{1, 12}_2 c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ p_11 ∨ -b^{1, 12}_1 c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ p_11 ∨ -b^{1, 12}_0 c in DIMACS: 1193 1194 -1195 11 -1196 0 1193 1194 -1195 11 -1197 0 1193 1194 -1195 11 -1198 0 c 0-1 --> -1 c (-b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ -b^{1, 11}_0 ∧ -p_11) -> ( b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ b^{1, 12}_0) c in CNF: c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ p_11 ∨ b^{1, 12}_2 c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ p_11 ∨ -b^{1, 12}_1 c b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ p_11 ∨ b^{1, 12}_0 c in DIMACS: 1193 1194 1195 11 1196 0 1193 1194 1195 11 -1197 0 1193 1194 1195 11 1198 0 c -1-1 --> -2 c ( b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ b^{1, 11}_0 ∧ -p_11) -> ( b^{1, 12}_2 ∧ b^{1, 12}_1 ∧ -b^{1, 12}_0) c in CNF: c -b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ p_11 ∨ b^{1, 12}_2 c -b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ p_11 ∨ b^{1, 12}_1 c -b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ p_11 ∨ -b^{1, 12}_0 c in DIMACS: -1193 1194 -1195 11 1196 0 -1193 1194 -1195 11 1197 0 -1193 1194 -1195 11 -1198 0 c -2-1 --> break c ( b^{1, 11}_2 ∧ b^{1, 11}_1 ∧ -b^{1, 11}_0 ∧ -p_11) -> break c in CNF: c -b^{1, 11}_2 ∨ -b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ p_11 ∨ break c in DIMACS: -1193 -1194 1195 11 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 11}_2 ∧ -b^{1, 11}_1 ∧ -b^{1, 11}_0 ∧ true) c in CNF: c -b^{1, 11}_2 ∨ b^{1, 11}_1 ∨ b^{1, 11}_0 ∨ false c in DIMACS: -1193 1194 1195 0 c 3 does not represent an automaton state. c -(-b^{1, 11}_2 ∧ b^{1, 11}_1 ∧ b^{1, 11}_0 ∧ true) c in CNF: c b^{1, 11}_2 ∨ -b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ false c in DIMACS: 1193 -1194 -1195 0 c -3 does not represent an automaton state. c -( b^{1, 11}_2 ∧ b^{1, 11}_1 ∧ b^{1, 11}_0 ∧ true) c in CNF: c -b^{1, 11}_2 ∨ -b^{1, 11}_1 ∨ -b^{1, 11}_0 ∨ false c in DIMACS: -1193 -1194 -1195 0 c i = 12 c -2+1 --> -1 c ( b^{1, 12}_2 ∧ b^{1, 12}_1 ∧ -b^{1, 12}_0 ∧ p_12) -> ( b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ b^{1, 13}_0) c in CNF: c -b^{1, 12}_2 ∨ -b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ -p_12 ∨ b^{1, 13}_2 c -b^{1, 12}_2 ∨ -b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ -p_12 ∨ -b^{1, 13}_1 c -b^{1, 12}_2 ∨ -b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ -p_12 ∨ b^{1, 13}_0 c in DIMACS: -1196 -1197 1198 -12 1199 0 -1196 -1197 1198 -12 -1200 0 -1196 -1197 1198 -12 1201 0 c -1+1 --> 0 c ( b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ b^{1, 12}_0 ∧ p_12) -> (-b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ -b^{1, 13}_0) c in CNF: c -b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ -p_12 ∨ -b^{1, 13}_2 c -b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ -p_12 ∨ -b^{1, 13}_1 c -b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ -p_12 ∨ -b^{1, 13}_0 c in DIMACS: -1196 1197 -1198 -12 -1199 0 -1196 1197 -1198 -12 -1200 0 -1196 1197 -1198 -12 -1201 0 c 0+1 --> 1 c (-b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ -b^{1, 12}_0 ∧ p_12) -> (-b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ b^{1, 13}_0) c in CNF: c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ -p_12 ∨ -b^{1, 13}_2 c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ -p_12 ∨ -b^{1, 13}_1 c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ -p_12 ∨ b^{1, 13}_0 c in DIMACS: 1196 1197 1198 -12 -1199 0 1196 1197 1198 -12 -1200 0 1196 1197 1198 -12 1201 0 c 1+1 --> 2 c (-b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ b^{1, 12}_0 ∧ p_12) -> (-b^{1, 13}_2 ∧ b^{1, 13}_1 ∧ -b^{1, 13}_0) c in CNF: c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ -p_12 ∨ -b^{1, 13}_2 c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ -p_12 ∨ b^{1, 13}_1 c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ -p_12 ∨ -b^{1, 13}_0 c in DIMACS: 1196 1197 -1198 -12 -1199 0 1196 1197 -1198 -12 1200 0 1196 1197 -1198 -12 -1201 0 c 2+1 --> break c (-b^{1, 12}_2 ∧ b^{1, 12}_1 ∧ -b^{1, 12}_0 ∧ p_12) -> break c in CNF: c b^{1, 12}_2 ∨ -b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ -p_12 ∨ break c in DIMACS: 1196 -1197 1198 -12 1162 0 c 2-1 --> 1 c (-b^{1, 12}_2 ∧ b^{1, 12}_1 ∧ -b^{1, 12}_0 ∧ -p_12) -> (-b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ b^{1, 13}_0) c in CNF: c b^{1, 12}_2 ∨ -b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ p_12 ∨ -b^{1, 13}_2 c b^{1, 12}_2 ∨ -b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ p_12 ∨ -b^{1, 13}_1 c b^{1, 12}_2 ∨ -b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ p_12 ∨ b^{1, 13}_0 c in DIMACS: 1196 -1197 1198 12 -1199 0 1196 -1197 1198 12 -1200 0 1196 -1197 1198 12 1201 0 c 1-1 --> 0 c (-b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ b^{1, 12}_0 ∧ -p_12) -> (-b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ -b^{1, 13}_0) c in CNF: c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ p_12 ∨ -b^{1, 13}_2 c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ p_12 ∨ -b^{1, 13}_1 c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ p_12 ∨ -b^{1, 13}_0 c in DIMACS: 1196 1197 -1198 12 -1199 0 1196 1197 -1198 12 -1200 0 1196 1197 -1198 12 -1201 0 c 0-1 --> -1 c (-b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ -b^{1, 12}_0 ∧ -p_12) -> ( b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ b^{1, 13}_0) c in CNF: c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ p_12 ∨ b^{1, 13}_2 c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ p_12 ∨ -b^{1, 13}_1 c b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ p_12 ∨ b^{1, 13}_0 c in DIMACS: 1196 1197 1198 12 1199 0 1196 1197 1198 12 -1200 0 1196 1197 1198 12 1201 0 c -1-1 --> -2 c ( b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ b^{1, 12}_0 ∧ -p_12) -> ( b^{1, 13}_2 ∧ b^{1, 13}_1 ∧ -b^{1, 13}_0) c in CNF: c -b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ p_12 ∨ b^{1, 13}_2 c -b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ p_12 ∨ b^{1, 13}_1 c -b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ p_12 ∨ -b^{1, 13}_0 c in DIMACS: -1196 1197 -1198 12 1199 0 -1196 1197 -1198 12 1200 0 -1196 1197 -1198 12 -1201 0 c -2-1 --> break c ( b^{1, 12}_2 ∧ b^{1, 12}_1 ∧ -b^{1, 12}_0 ∧ -p_12) -> break c in CNF: c -b^{1, 12}_2 ∨ -b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ p_12 ∨ break c in DIMACS: -1196 -1197 1198 12 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 12}_2 ∧ -b^{1, 12}_1 ∧ -b^{1, 12}_0 ∧ true) c in CNF: c -b^{1, 12}_2 ∨ b^{1, 12}_1 ∨ b^{1, 12}_0 ∨ false c in DIMACS: -1196 1197 1198 0 c 3 does not represent an automaton state. c -(-b^{1, 12}_2 ∧ b^{1, 12}_1 ∧ b^{1, 12}_0 ∧ true) c in CNF: c b^{1, 12}_2 ∨ -b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ false c in DIMACS: 1196 -1197 -1198 0 c -3 does not represent an automaton state. c -( b^{1, 12}_2 ∧ b^{1, 12}_1 ∧ b^{1, 12}_0 ∧ true) c in CNF: c -b^{1, 12}_2 ∨ -b^{1, 12}_1 ∨ -b^{1, 12}_0 ∨ false c in DIMACS: -1196 -1197 -1198 0 c i = 13 c -2+1 --> -1 c ( b^{1, 13}_2 ∧ b^{1, 13}_1 ∧ -b^{1, 13}_0 ∧ p_13) -> ( b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ b^{1, 14}_0) c in CNF: c -b^{1, 13}_2 ∨ -b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ -p_13 ∨ b^{1, 14}_2 c -b^{1, 13}_2 ∨ -b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ -p_13 ∨ -b^{1, 14}_1 c -b^{1, 13}_2 ∨ -b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ -p_13 ∨ b^{1, 14}_0 c in DIMACS: -1199 -1200 1201 -13 1202 0 -1199 -1200 1201 -13 -1203 0 -1199 -1200 1201 -13 1204 0 c -1+1 --> 0 c ( b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ b^{1, 13}_0 ∧ p_13) -> (-b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ -b^{1, 14}_0) c in CNF: c -b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ -p_13 ∨ -b^{1, 14}_2 c -b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ -p_13 ∨ -b^{1, 14}_1 c -b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ -p_13 ∨ -b^{1, 14}_0 c in DIMACS: -1199 1200 -1201 -13 -1202 0 -1199 1200 -1201 -13 -1203 0 -1199 1200 -1201 -13 -1204 0 c 0+1 --> 1 c (-b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ -b^{1, 13}_0 ∧ p_13) -> (-b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ b^{1, 14}_0) c in CNF: c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ -p_13 ∨ -b^{1, 14}_2 c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ -p_13 ∨ -b^{1, 14}_1 c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ -p_13 ∨ b^{1, 14}_0 c in DIMACS: 1199 1200 1201 -13 -1202 0 1199 1200 1201 -13 -1203 0 1199 1200 1201 -13 1204 0 c 1+1 --> 2 c (-b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ b^{1, 13}_0 ∧ p_13) -> (-b^{1, 14}_2 ∧ b^{1, 14}_1 ∧ -b^{1, 14}_0) c in CNF: c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ -p_13 ∨ -b^{1, 14}_2 c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ -p_13 ∨ b^{1, 14}_1 c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ -p_13 ∨ -b^{1, 14}_0 c in DIMACS: 1199 1200 -1201 -13 -1202 0 1199 1200 -1201 -13 1203 0 1199 1200 -1201 -13 -1204 0 c 2+1 --> break c (-b^{1, 13}_2 ∧ b^{1, 13}_1 ∧ -b^{1, 13}_0 ∧ p_13) -> break c in CNF: c b^{1, 13}_2 ∨ -b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ -p_13 ∨ break c in DIMACS: 1199 -1200 1201 -13 1162 0 c 2-1 --> 1 c (-b^{1, 13}_2 ∧ b^{1, 13}_1 ∧ -b^{1, 13}_0 ∧ -p_13) -> (-b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ b^{1, 14}_0) c in CNF: c b^{1, 13}_2 ∨ -b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ p_13 ∨ -b^{1, 14}_2 c b^{1, 13}_2 ∨ -b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ p_13 ∨ -b^{1, 14}_1 c b^{1, 13}_2 ∨ -b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ p_13 ∨ b^{1, 14}_0 c in DIMACS: 1199 -1200 1201 13 -1202 0 1199 -1200 1201 13 -1203 0 1199 -1200 1201 13 1204 0 c 1-1 --> 0 c (-b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ b^{1, 13}_0 ∧ -p_13) -> (-b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ -b^{1, 14}_0) c in CNF: c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ p_13 ∨ -b^{1, 14}_2 c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ p_13 ∨ -b^{1, 14}_1 c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ p_13 ∨ -b^{1, 14}_0 c in DIMACS: 1199 1200 -1201 13 -1202 0 1199 1200 -1201 13 -1203 0 1199 1200 -1201 13 -1204 0 c 0-1 --> -1 c (-b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ -b^{1, 13}_0 ∧ -p_13) -> ( b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ b^{1, 14}_0) c in CNF: c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ p_13 ∨ b^{1, 14}_2 c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ p_13 ∨ -b^{1, 14}_1 c b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ p_13 ∨ b^{1, 14}_0 c in DIMACS: 1199 1200 1201 13 1202 0 1199 1200 1201 13 -1203 0 1199 1200 1201 13 1204 0 c -1-1 --> -2 c ( b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ b^{1, 13}_0 ∧ -p_13) -> ( b^{1, 14}_2 ∧ b^{1, 14}_1 ∧ -b^{1, 14}_0) c in CNF: c -b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ p_13 ∨ b^{1, 14}_2 c -b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ p_13 ∨ b^{1, 14}_1 c -b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ p_13 ∨ -b^{1, 14}_0 c in DIMACS: -1199 1200 -1201 13 1202 0 -1199 1200 -1201 13 1203 0 -1199 1200 -1201 13 -1204 0 c -2-1 --> break c ( b^{1, 13}_2 ∧ b^{1, 13}_1 ∧ -b^{1, 13}_0 ∧ -p_13) -> break c in CNF: c -b^{1, 13}_2 ∨ -b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ p_13 ∨ break c in DIMACS: -1199 -1200 1201 13 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 13}_2 ∧ -b^{1, 13}_1 ∧ -b^{1, 13}_0 ∧ true) c in CNF: c -b^{1, 13}_2 ∨ b^{1, 13}_1 ∨ b^{1, 13}_0 ∨ false c in DIMACS: -1199 1200 1201 0 c 3 does not represent an automaton state. c -(-b^{1, 13}_2 ∧ b^{1, 13}_1 ∧ b^{1, 13}_0 ∧ true) c in CNF: c b^{1, 13}_2 ∨ -b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ false c in DIMACS: 1199 -1200 -1201 0 c -3 does not represent an automaton state. c -( b^{1, 13}_2 ∧ b^{1, 13}_1 ∧ b^{1, 13}_0 ∧ true) c in CNF: c -b^{1, 13}_2 ∨ -b^{1, 13}_1 ∨ -b^{1, 13}_0 ∨ false c in DIMACS: -1199 -1200 -1201 0 c i = 14 c -2+1 --> -1 c ( b^{1, 14}_2 ∧ b^{1, 14}_1 ∧ -b^{1, 14}_0 ∧ p_14) -> ( b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ b^{1, 15}_0) c in CNF: c -b^{1, 14}_2 ∨ -b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ -p_14 ∨ b^{1, 15}_2 c -b^{1, 14}_2 ∨ -b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ -p_14 ∨ -b^{1, 15}_1 c -b^{1, 14}_2 ∨ -b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ -p_14 ∨ b^{1, 15}_0 c in DIMACS: -1202 -1203 1204 -14 1205 0 -1202 -1203 1204 -14 -1206 0 -1202 -1203 1204 -14 1207 0 c -1+1 --> 0 c ( b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ b^{1, 14}_0 ∧ p_14) -> (-b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ -b^{1, 15}_0) c in CNF: c -b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ -p_14 ∨ -b^{1, 15}_2 c -b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ -p_14 ∨ -b^{1, 15}_1 c -b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ -p_14 ∨ -b^{1, 15}_0 c in DIMACS: -1202 1203 -1204 -14 -1205 0 -1202 1203 -1204 -14 -1206 0 -1202 1203 -1204 -14 -1207 0 c 0+1 --> 1 c (-b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ -b^{1, 14}_0 ∧ p_14) -> (-b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ b^{1, 15}_0) c in CNF: c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ -p_14 ∨ -b^{1, 15}_2 c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ -p_14 ∨ -b^{1, 15}_1 c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ -p_14 ∨ b^{1, 15}_0 c in DIMACS: 1202 1203 1204 -14 -1205 0 1202 1203 1204 -14 -1206 0 1202 1203 1204 -14 1207 0 c 1+1 --> 2 c (-b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ b^{1, 14}_0 ∧ p_14) -> (-b^{1, 15}_2 ∧ b^{1, 15}_1 ∧ -b^{1, 15}_0) c in CNF: c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ -p_14 ∨ -b^{1, 15}_2 c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ -p_14 ∨ b^{1, 15}_1 c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ -p_14 ∨ -b^{1, 15}_0 c in DIMACS: 1202 1203 -1204 -14 -1205 0 1202 1203 -1204 -14 1206 0 1202 1203 -1204 -14 -1207 0 c 2+1 --> break c (-b^{1, 14}_2 ∧ b^{1, 14}_1 ∧ -b^{1, 14}_0 ∧ p_14) -> break c in CNF: c b^{1, 14}_2 ∨ -b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ -p_14 ∨ break c in DIMACS: 1202 -1203 1204 -14 1162 0 c 2-1 --> 1 c (-b^{1, 14}_2 ∧ b^{1, 14}_1 ∧ -b^{1, 14}_0 ∧ -p_14) -> (-b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ b^{1, 15}_0) c in CNF: c b^{1, 14}_2 ∨ -b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ p_14 ∨ -b^{1, 15}_2 c b^{1, 14}_2 ∨ -b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ p_14 ∨ -b^{1, 15}_1 c b^{1, 14}_2 ∨ -b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ p_14 ∨ b^{1, 15}_0 c in DIMACS: 1202 -1203 1204 14 -1205 0 1202 -1203 1204 14 -1206 0 1202 -1203 1204 14 1207 0 c 1-1 --> 0 c (-b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ b^{1, 14}_0 ∧ -p_14) -> (-b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ -b^{1, 15}_0) c in CNF: c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ p_14 ∨ -b^{1, 15}_2 c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ p_14 ∨ -b^{1, 15}_1 c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ p_14 ∨ -b^{1, 15}_0 c in DIMACS: 1202 1203 -1204 14 -1205 0 1202 1203 -1204 14 -1206 0 1202 1203 -1204 14 -1207 0 c 0-1 --> -1 c (-b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ -b^{1, 14}_0 ∧ -p_14) -> ( b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ b^{1, 15}_0) c in CNF: c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ p_14 ∨ b^{1, 15}_2 c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ p_14 ∨ -b^{1, 15}_1 c b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ p_14 ∨ b^{1, 15}_0 c in DIMACS: 1202 1203 1204 14 1205 0 1202 1203 1204 14 -1206 0 1202 1203 1204 14 1207 0 c -1-1 --> -2 c ( b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ b^{1, 14}_0 ∧ -p_14) -> ( b^{1, 15}_2 ∧ b^{1, 15}_1 ∧ -b^{1, 15}_0) c in CNF: c -b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ p_14 ∨ b^{1, 15}_2 c -b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ p_14 ∨ b^{1, 15}_1 c -b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ p_14 ∨ -b^{1, 15}_0 c in DIMACS: -1202 1203 -1204 14 1205 0 -1202 1203 -1204 14 1206 0 -1202 1203 -1204 14 -1207 0 c -2-1 --> break c ( b^{1, 14}_2 ∧ b^{1, 14}_1 ∧ -b^{1, 14}_0 ∧ -p_14) -> break c in CNF: c -b^{1, 14}_2 ∨ -b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ p_14 ∨ break c in DIMACS: -1202 -1203 1204 14 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 14}_2 ∧ -b^{1, 14}_1 ∧ -b^{1, 14}_0 ∧ true) c in CNF: c -b^{1, 14}_2 ∨ b^{1, 14}_1 ∨ b^{1, 14}_0 ∨ false c in DIMACS: -1202 1203 1204 0 c 3 does not represent an automaton state. c -(-b^{1, 14}_2 ∧ b^{1, 14}_1 ∧ b^{1, 14}_0 ∧ true) c in CNF: c b^{1, 14}_2 ∨ -b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ false c in DIMACS: 1202 -1203 -1204 0 c -3 does not represent an automaton state. c -( b^{1, 14}_2 ∧ b^{1, 14}_1 ∧ b^{1, 14}_0 ∧ true) c in CNF: c -b^{1, 14}_2 ∨ -b^{1, 14}_1 ∨ -b^{1, 14}_0 ∨ false c in DIMACS: -1202 -1203 -1204 0 c i = 15 c -2+1 --> -1 c ( b^{1, 15}_2 ∧ b^{1, 15}_1 ∧ -b^{1, 15}_0 ∧ p_15) -> ( b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ b^{1, 16}_0) c in CNF: c -b^{1, 15}_2 ∨ -b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ -p_15 ∨ b^{1, 16}_2 c -b^{1, 15}_2 ∨ -b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ -p_15 ∨ -b^{1, 16}_1 c -b^{1, 15}_2 ∨ -b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ -p_15 ∨ b^{1, 16}_0 c in DIMACS: -1205 -1206 1207 -15 1208 0 -1205 -1206 1207 -15 -1209 0 -1205 -1206 1207 -15 1210 0 c -1+1 --> 0 c ( b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ b^{1, 15}_0 ∧ p_15) -> (-b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ -b^{1, 16}_0) c in CNF: c -b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ -p_15 ∨ -b^{1, 16}_2 c -b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ -p_15 ∨ -b^{1, 16}_1 c -b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ -p_15 ∨ -b^{1, 16}_0 c in DIMACS: -1205 1206 -1207 -15 -1208 0 -1205 1206 -1207 -15 -1209 0 -1205 1206 -1207 -15 -1210 0 c 0+1 --> 1 c (-b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ -b^{1, 15}_0 ∧ p_15) -> (-b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ b^{1, 16}_0) c in CNF: c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ -p_15 ∨ -b^{1, 16}_2 c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ -p_15 ∨ -b^{1, 16}_1 c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ -p_15 ∨ b^{1, 16}_0 c in DIMACS: 1205 1206 1207 -15 -1208 0 1205 1206 1207 -15 -1209 0 1205 1206 1207 -15 1210 0 c 1+1 --> 2 c (-b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ b^{1, 15}_0 ∧ p_15) -> (-b^{1, 16}_2 ∧ b^{1, 16}_1 ∧ -b^{1, 16}_0) c in CNF: c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ -p_15 ∨ -b^{1, 16}_2 c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ -p_15 ∨ b^{1, 16}_1 c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ -p_15 ∨ -b^{1, 16}_0 c in DIMACS: 1205 1206 -1207 -15 -1208 0 1205 1206 -1207 -15 1209 0 1205 1206 -1207 -15 -1210 0 c 2+1 --> break c (-b^{1, 15}_2 ∧ b^{1, 15}_1 ∧ -b^{1, 15}_0 ∧ p_15) -> break c in CNF: c b^{1, 15}_2 ∨ -b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ -p_15 ∨ break c in DIMACS: 1205 -1206 1207 -15 1162 0 c 2-1 --> 1 c (-b^{1, 15}_2 ∧ b^{1, 15}_1 ∧ -b^{1, 15}_0 ∧ -p_15) -> (-b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ b^{1, 16}_0) c in CNF: c b^{1, 15}_2 ∨ -b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ p_15 ∨ -b^{1, 16}_2 c b^{1, 15}_2 ∨ -b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ p_15 ∨ -b^{1, 16}_1 c b^{1, 15}_2 ∨ -b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ p_15 ∨ b^{1, 16}_0 c in DIMACS: 1205 -1206 1207 15 -1208 0 1205 -1206 1207 15 -1209 0 1205 -1206 1207 15 1210 0 c 1-1 --> 0 c (-b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ b^{1, 15}_0 ∧ -p_15) -> (-b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ -b^{1, 16}_0) c in CNF: c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ p_15 ∨ -b^{1, 16}_2 c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ p_15 ∨ -b^{1, 16}_1 c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ p_15 ∨ -b^{1, 16}_0 c in DIMACS: 1205 1206 -1207 15 -1208 0 1205 1206 -1207 15 -1209 0 1205 1206 -1207 15 -1210 0 c 0-1 --> -1 c (-b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ -b^{1, 15}_0 ∧ -p_15) -> ( b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ b^{1, 16}_0) c in CNF: c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ p_15 ∨ b^{1, 16}_2 c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ p_15 ∨ -b^{1, 16}_1 c b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ p_15 ∨ b^{1, 16}_0 c in DIMACS: 1205 1206 1207 15 1208 0 1205 1206 1207 15 -1209 0 1205 1206 1207 15 1210 0 c -1-1 --> -2 c ( b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ b^{1, 15}_0 ∧ -p_15) -> ( b^{1, 16}_2 ∧ b^{1, 16}_1 ∧ -b^{1, 16}_0) c in CNF: c -b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ p_15 ∨ b^{1, 16}_2 c -b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ p_15 ∨ b^{1, 16}_1 c -b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ p_15 ∨ -b^{1, 16}_0 c in DIMACS: -1205 1206 -1207 15 1208 0 -1205 1206 -1207 15 1209 0 -1205 1206 -1207 15 -1210 0 c -2-1 --> break c ( b^{1, 15}_2 ∧ b^{1, 15}_1 ∧ -b^{1, 15}_0 ∧ -p_15) -> break c in CNF: c -b^{1, 15}_2 ∨ -b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ p_15 ∨ break c in DIMACS: -1205 -1206 1207 15 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 15}_2 ∧ -b^{1, 15}_1 ∧ -b^{1, 15}_0 ∧ true) c in CNF: c -b^{1, 15}_2 ∨ b^{1, 15}_1 ∨ b^{1, 15}_0 ∨ false c in DIMACS: -1205 1206 1207 0 c 3 does not represent an automaton state. c -(-b^{1, 15}_2 ∧ b^{1, 15}_1 ∧ b^{1, 15}_0 ∧ true) c in CNF: c b^{1, 15}_2 ∨ -b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ false c in DIMACS: 1205 -1206 -1207 0 c -3 does not represent an automaton state. c -( b^{1, 15}_2 ∧ b^{1, 15}_1 ∧ b^{1, 15}_0 ∧ true) c in CNF: c -b^{1, 15}_2 ∨ -b^{1, 15}_1 ∨ -b^{1, 15}_0 ∨ false c in DIMACS: -1205 -1206 -1207 0 c i = 16 c -2+1 --> -1 c ( b^{1, 16}_2 ∧ b^{1, 16}_1 ∧ -b^{1, 16}_0 ∧ p_16) -> ( b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ b^{1, 17}_0) c in CNF: c -b^{1, 16}_2 ∨ -b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ -p_16 ∨ b^{1, 17}_2 c -b^{1, 16}_2 ∨ -b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ -p_16 ∨ -b^{1, 17}_1 c -b^{1, 16}_2 ∨ -b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ -p_16 ∨ b^{1, 17}_0 c in DIMACS: -1208 -1209 1210 -16 1211 0 -1208 -1209 1210 -16 -1212 0 -1208 -1209 1210 -16 1213 0 c -1+1 --> 0 c ( b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ b^{1, 16}_0 ∧ p_16) -> (-b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ -b^{1, 17}_0) c in CNF: c -b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ -p_16 ∨ -b^{1, 17}_2 c -b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ -p_16 ∨ -b^{1, 17}_1 c -b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ -p_16 ∨ -b^{1, 17}_0 c in DIMACS: -1208 1209 -1210 -16 -1211 0 -1208 1209 -1210 -16 -1212 0 -1208 1209 -1210 -16 -1213 0 c 0+1 --> 1 c (-b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ -b^{1, 16}_0 ∧ p_16) -> (-b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ b^{1, 17}_0) c in CNF: c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ -p_16 ∨ -b^{1, 17}_2 c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ -p_16 ∨ -b^{1, 17}_1 c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ -p_16 ∨ b^{1, 17}_0 c in DIMACS: 1208 1209 1210 -16 -1211 0 1208 1209 1210 -16 -1212 0 1208 1209 1210 -16 1213 0 c 1+1 --> 2 c (-b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ b^{1, 16}_0 ∧ p_16) -> (-b^{1, 17}_2 ∧ b^{1, 17}_1 ∧ -b^{1, 17}_0) c in CNF: c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ -p_16 ∨ -b^{1, 17}_2 c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ -p_16 ∨ b^{1, 17}_1 c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ -p_16 ∨ -b^{1, 17}_0 c in DIMACS: 1208 1209 -1210 -16 -1211 0 1208 1209 -1210 -16 1212 0 1208 1209 -1210 -16 -1213 0 c 2+1 --> break c (-b^{1, 16}_2 ∧ b^{1, 16}_1 ∧ -b^{1, 16}_0 ∧ p_16) -> break c in CNF: c b^{1, 16}_2 ∨ -b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ -p_16 ∨ break c in DIMACS: 1208 -1209 1210 -16 1162 0 c 2-1 --> 1 c (-b^{1, 16}_2 ∧ b^{1, 16}_1 ∧ -b^{1, 16}_0 ∧ -p_16) -> (-b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ b^{1, 17}_0) c in CNF: c b^{1, 16}_2 ∨ -b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ p_16 ∨ -b^{1, 17}_2 c b^{1, 16}_2 ∨ -b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ p_16 ∨ -b^{1, 17}_1 c b^{1, 16}_2 ∨ -b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ p_16 ∨ b^{1, 17}_0 c in DIMACS: 1208 -1209 1210 16 -1211 0 1208 -1209 1210 16 -1212 0 1208 -1209 1210 16 1213 0 c 1-1 --> 0 c (-b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ b^{1, 16}_0 ∧ -p_16) -> (-b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ -b^{1, 17}_0) c in CNF: c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ p_16 ∨ -b^{1, 17}_2 c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ p_16 ∨ -b^{1, 17}_1 c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ p_16 ∨ -b^{1, 17}_0 c in DIMACS: 1208 1209 -1210 16 -1211 0 1208 1209 -1210 16 -1212 0 1208 1209 -1210 16 -1213 0 c 0-1 --> -1 c (-b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ -b^{1, 16}_0 ∧ -p_16) -> ( b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ b^{1, 17}_0) c in CNF: c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ p_16 ∨ b^{1, 17}_2 c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ p_16 ∨ -b^{1, 17}_1 c b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ p_16 ∨ b^{1, 17}_0 c in DIMACS: 1208 1209 1210 16 1211 0 1208 1209 1210 16 -1212 0 1208 1209 1210 16 1213 0 c -1-1 --> -2 c ( b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ b^{1, 16}_0 ∧ -p_16) -> ( b^{1, 17}_2 ∧ b^{1, 17}_1 ∧ -b^{1, 17}_0) c in CNF: c -b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ p_16 ∨ b^{1, 17}_2 c -b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ p_16 ∨ b^{1, 17}_1 c -b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ p_16 ∨ -b^{1, 17}_0 c in DIMACS: -1208 1209 -1210 16 1211 0 -1208 1209 -1210 16 1212 0 -1208 1209 -1210 16 -1213 0 c -2-1 --> break c ( b^{1, 16}_2 ∧ b^{1, 16}_1 ∧ -b^{1, 16}_0 ∧ -p_16) -> break c in CNF: c -b^{1, 16}_2 ∨ -b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ p_16 ∨ break c in DIMACS: -1208 -1209 1210 16 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 16}_2 ∧ -b^{1, 16}_1 ∧ -b^{1, 16}_0 ∧ true) c in CNF: c -b^{1, 16}_2 ∨ b^{1, 16}_1 ∨ b^{1, 16}_0 ∨ false c in DIMACS: -1208 1209 1210 0 c 3 does not represent an automaton state. c -(-b^{1, 16}_2 ∧ b^{1, 16}_1 ∧ b^{1, 16}_0 ∧ true) c in CNF: c b^{1, 16}_2 ∨ -b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ false c in DIMACS: 1208 -1209 -1210 0 c -3 does not represent an automaton state. c -( b^{1, 16}_2 ∧ b^{1, 16}_1 ∧ b^{1, 16}_0 ∧ true) c in CNF: c -b^{1, 16}_2 ∨ -b^{1, 16}_1 ∨ -b^{1, 16}_0 ∨ false c in DIMACS: -1208 -1209 -1210 0 c i = 17 c -2+1 --> -1 c ( b^{1, 17}_2 ∧ b^{1, 17}_1 ∧ -b^{1, 17}_0 ∧ p_17) -> ( b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ b^{1, 18}_0) c in CNF: c -b^{1, 17}_2 ∨ -b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ -p_17 ∨ b^{1, 18}_2 c -b^{1, 17}_2 ∨ -b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ -p_17 ∨ -b^{1, 18}_1 c -b^{1, 17}_2 ∨ -b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ -p_17 ∨ b^{1, 18}_0 c in DIMACS: -1211 -1212 1213 -17 1214 0 -1211 -1212 1213 -17 -1215 0 -1211 -1212 1213 -17 1216 0 c -1+1 --> 0 c ( b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ b^{1, 17}_0 ∧ p_17) -> (-b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ -b^{1, 18}_0) c in CNF: c -b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ -p_17 ∨ -b^{1, 18}_2 c -b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ -p_17 ∨ -b^{1, 18}_1 c -b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ -p_17 ∨ -b^{1, 18}_0 c in DIMACS: -1211 1212 -1213 -17 -1214 0 -1211 1212 -1213 -17 -1215 0 -1211 1212 -1213 -17 -1216 0 c 0+1 --> 1 c (-b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ -b^{1, 17}_0 ∧ p_17) -> (-b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ b^{1, 18}_0) c in CNF: c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ -p_17 ∨ -b^{1, 18}_2 c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ -p_17 ∨ -b^{1, 18}_1 c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ -p_17 ∨ b^{1, 18}_0 c in DIMACS: 1211 1212 1213 -17 -1214 0 1211 1212 1213 -17 -1215 0 1211 1212 1213 -17 1216 0 c 1+1 --> 2 c (-b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ b^{1, 17}_0 ∧ p_17) -> (-b^{1, 18}_2 ∧ b^{1, 18}_1 ∧ -b^{1, 18}_0) c in CNF: c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ -p_17 ∨ -b^{1, 18}_2 c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ -p_17 ∨ b^{1, 18}_1 c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ -p_17 ∨ -b^{1, 18}_0 c in DIMACS: 1211 1212 -1213 -17 -1214 0 1211 1212 -1213 -17 1215 0 1211 1212 -1213 -17 -1216 0 c 2+1 --> break c (-b^{1, 17}_2 ∧ b^{1, 17}_1 ∧ -b^{1, 17}_0 ∧ p_17) -> break c in CNF: c b^{1, 17}_2 ∨ -b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ -p_17 ∨ break c in DIMACS: 1211 -1212 1213 -17 1162 0 c 2-1 --> 1 c (-b^{1, 17}_2 ∧ b^{1, 17}_1 ∧ -b^{1, 17}_0 ∧ -p_17) -> (-b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ b^{1, 18}_0) c in CNF: c b^{1, 17}_2 ∨ -b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ p_17 ∨ -b^{1, 18}_2 c b^{1, 17}_2 ∨ -b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ p_17 ∨ -b^{1, 18}_1 c b^{1, 17}_2 ∨ -b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ p_17 ∨ b^{1, 18}_0 c in DIMACS: 1211 -1212 1213 17 -1214 0 1211 -1212 1213 17 -1215 0 1211 -1212 1213 17 1216 0 c 1-1 --> 0 c (-b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ b^{1, 17}_0 ∧ -p_17) -> (-b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ -b^{1, 18}_0) c in CNF: c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ p_17 ∨ -b^{1, 18}_2 c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ p_17 ∨ -b^{1, 18}_1 c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ p_17 ∨ -b^{1, 18}_0 c in DIMACS: 1211 1212 -1213 17 -1214 0 1211 1212 -1213 17 -1215 0 1211 1212 -1213 17 -1216 0 c 0-1 --> -1 c (-b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ -b^{1, 17}_0 ∧ -p_17) -> ( b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ b^{1, 18}_0) c in CNF: c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ p_17 ∨ b^{1, 18}_2 c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ p_17 ∨ -b^{1, 18}_1 c b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ p_17 ∨ b^{1, 18}_0 c in DIMACS: 1211 1212 1213 17 1214 0 1211 1212 1213 17 -1215 0 1211 1212 1213 17 1216 0 c -1-1 --> -2 c ( b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ b^{1, 17}_0 ∧ -p_17) -> ( b^{1, 18}_2 ∧ b^{1, 18}_1 ∧ -b^{1, 18}_0) c in CNF: c -b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ p_17 ∨ b^{1, 18}_2 c -b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ p_17 ∨ b^{1, 18}_1 c -b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ p_17 ∨ -b^{1, 18}_0 c in DIMACS: -1211 1212 -1213 17 1214 0 -1211 1212 -1213 17 1215 0 -1211 1212 -1213 17 -1216 0 c -2-1 --> break c ( b^{1, 17}_2 ∧ b^{1, 17}_1 ∧ -b^{1, 17}_0 ∧ -p_17) -> break c in CNF: c -b^{1, 17}_2 ∨ -b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ p_17 ∨ break c in DIMACS: -1211 -1212 1213 17 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 17}_2 ∧ -b^{1, 17}_1 ∧ -b^{1, 17}_0 ∧ true) c in CNF: c -b^{1, 17}_2 ∨ b^{1, 17}_1 ∨ b^{1, 17}_0 ∨ false c in DIMACS: -1211 1212 1213 0 c 3 does not represent an automaton state. c -(-b^{1, 17}_2 ∧ b^{1, 17}_1 ∧ b^{1, 17}_0 ∧ true) c in CNF: c b^{1, 17}_2 ∨ -b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ false c in DIMACS: 1211 -1212 -1213 0 c -3 does not represent an automaton state. c -( b^{1, 17}_2 ∧ b^{1, 17}_1 ∧ b^{1, 17}_0 ∧ true) c in CNF: c -b^{1, 17}_2 ∨ -b^{1, 17}_1 ∨ -b^{1, 17}_0 ∨ false c in DIMACS: -1211 -1212 -1213 0 c i = 18 c -2+1 --> -1 c ( b^{1, 18}_2 ∧ b^{1, 18}_1 ∧ -b^{1, 18}_0 ∧ p_18) -> ( b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ b^{1, 19}_0) c in CNF: c -b^{1, 18}_2 ∨ -b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ -p_18 ∨ b^{1, 19}_2 c -b^{1, 18}_2 ∨ -b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ -p_18 ∨ -b^{1, 19}_1 c -b^{1, 18}_2 ∨ -b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ -p_18 ∨ b^{1, 19}_0 c in DIMACS: -1214 -1215 1216 -18 1217 0 -1214 -1215 1216 -18 -1218 0 -1214 -1215 1216 -18 1219 0 c -1+1 --> 0 c ( b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ b^{1, 18}_0 ∧ p_18) -> (-b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ -b^{1, 19}_0) c in CNF: c -b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ -p_18 ∨ -b^{1, 19}_2 c -b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ -p_18 ∨ -b^{1, 19}_1 c -b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ -p_18 ∨ -b^{1, 19}_0 c in DIMACS: -1214 1215 -1216 -18 -1217 0 -1214 1215 -1216 -18 -1218 0 -1214 1215 -1216 -18 -1219 0 c 0+1 --> 1 c (-b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ -b^{1, 18}_0 ∧ p_18) -> (-b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ b^{1, 19}_0) c in CNF: c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ -p_18 ∨ -b^{1, 19}_2 c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ -p_18 ∨ -b^{1, 19}_1 c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ -p_18 ∨ b^{1, 19}_0 c in DIMACS: 1214 1215 1216 -18 -1217 0 1214 1215 1216 -18 -1218 0 1214 1215 1216 -18 1219 0 c 1+1 --> 2 c (-b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ b^{1, 18}_0 ∧ p_18) -> (-b^{1, 19}_2 ∧ b^{1, 19}_1 ∧ -b^{1, 19}_0) c in CNF: c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ -p_18 ∨ -b^{1, 19}_2 c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ -p_18 ∨ b^{1, 19}_1 c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ -p_18 ∨ -b^{1, 19}_0 c in DIMACS: 1214 1215 -1216 -18 -1217 0 1214 1215 -1216 -18 1218 0 1214 1215 -1216 -18 -1219 0 c 2+1 --> break c (-b^{1, 18}_2 ∧ b^{1, 18}_1 ∧ -b^{1, 18}_0 ∧ p_18) -> break c in CNF: c b^{1, 18}_2 ∨ -b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ -p_18 ∨ break c in DIMACS: 1214 -1215 1216 -18 1162 0 c 2-1 --> 1 c (-b^{1, 18}_2 ∧ b^{1, 18}_1 ∧ -b^{1, 18}_0 ∧ -p_18) -> (-b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ b^{1, 19}_0) c in CNF: c b^{1, 18}_2 ∨ -b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ p_18 ∨ -b^{1, 19}_2 c b^{1, 18}_2 ∨ -b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ p_18 ∨ -b^{1, 19}_1 c b^{1, 18}_2 ∨ -b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ p_18 ∨ b^{1, 19}_0 c in DIMACS: 1214 -1215 1216 18 -1217 0 1214 -1215 1216 18 -1218 0 1214 -1215 1216 18 1219 0 c 1-1 --> 0 c (-b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ b^{1, 18}_0 ∧ -p_18) -> (-b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ -b^{1, 19}_0) c in CNF: c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ p_18 ∨ -b^{1, 19}_2 c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ p_18 ∨ -b^{1, 19}_1 c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ p_18 ∨ -b^{1, 19}_0 c in DIMACS: 1214 1215 -1216 18 -1217 0 1214 1215 -1216 18 -1218 0 1214 1215 -1216 18 -1219 0 c 0-1 --> -1 c (-b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ -b^{1, 18}_0 ∧ -p_18) -> ( b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ b^{1, 19}_0) c in CNF: c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ p_18 ∨ b^{1, 19}_2 c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ p_18 ∨ -b^{1, 19}_1 c b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ p_18 ∨ b^{1, 19}_0 c in DIMACS: 1214 1215 1216 18 1217 0 1214 1215 1216 18 -1218 0 1214 1215 1216 18 1219 0 c -1-1 --> -2 c ( b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ b^{1, 18}_0 ∧ -p_18) -> ( b^{1, 19}_2 ∧ b^{1, 19}_1 ∧ -b^{1, 19}_0) c in CNF: c -b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ p_18 ∨ b^{1, 19}_2 c -b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ p_18 ∨ b^{1, 19}_1 c -b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ p_18 ∨ -b^{1, 19}_0 c in DIMACS: -1214 1215 -1216 18 1217 0 -1214 1215 -1216 18 1218 0 -1214 1215 -1216 18 -1219 0 c -2-1 --> break c ( b^{1, 18}_2 ∧ b^{1, 18}_1 ∧ -b^{1, 18}_0 ∧ -p_18) -> break c in CNF: c -b^{1, 18}_2 ∨ -b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ p_18 ∨ break c in DIMACS: -1214 -1215 1216 18 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 18}_2 ∧ -b^{1, 18}_1 ∧ -b^{1, 18}_0 ∧ true) c in CNF: c -b^{1, 18}_2 ∨ b^{1, 18}_1 ∨ b^{1, 18}_0 ∨ false c in DIMACS: -1214 1215 1216 0 c 3 does not represent an automaton state. c -(-b^{1, 18}_2 ∧ b^{1, 18}_1 ∧ b^{1, 18}_0 ∧ true) c in CNF: c b^{1, 18}_2 ∨ -b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ false c in DIMACS: 1214 -1215 -1216 0 c -3 does not represent an automaton state. c -( b^{1, 18}_2 ∧ b^{1, 18}_1 ∧ b^{1, 18}_0 ∧ true) c in CNF: c -b^{1, 18}_2 ∨ -b^{1, 18}_1 ∨ -b^{1, 18}_0 ∨ false c in DIMACS: -1214 -1215 -1216 0 c i = 19 c -2+1 --> -1 c ( b^{1, 19}_2 ∧ b^{1, 19}_1 ∧ -b^{1, 19}_0 ∧ p_19) -> ( b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ b^{1, 20}_0) c in CNF: c -b^{1, 19}_2 ∨ -b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ -p_19 ∨ b^{1, 20}_2 c -b^{1, 19}_2 ∨ -b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ -p_19 ∨ -b^{1, 20}_1 c -b^{1, 19}_2 ∨ -b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ -p_19 ∨ b^{1, 20}_0 c in DIMACS: -1217 -1218 1219 -19 1220 0 -1217 -1218 1219 -19 -1221 0 -1217 -1218 1219 -19 1222 0 c -1+1 --> 0 c ( b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ b^{1, 19}_0 ∧ p_19) -> (-b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ -b^{1, 20}_0) c in CNF: c -b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ -p_19 ∨ -b^{1, 20}_2 c -b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ -p_19 ∨ -b^{1, 20}_1 c -b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ -p_19 ∨ -b^{1, 20}_0 c in DIMACS: -1217 1218 -1219 -19 -1220 0 -1217 1218 -1219 -19 -1221 0 -1217 1218 -1219 -19 -1222 0 c 0+1 --> 1 c (-b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ -b^{1, 19}_0 ∧ p_19) -> (-b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ b^{1, 20}_0) c in CNF: c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ -p_19 ∨ -b^{1, 20}_2 c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ -p_19 ∨ -b^{1, 20}_1 c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ -p_19 ∨ b^{1, 20}_0 c in DIMACS: 1217 1218 1219 -19 -1220 0 1217 1218 1219 -19 -1221 0 1217 1218 1219 -19 1222 0 c 1+1 --> 2 c (-b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ b^{1, 19}_0 ∧ p_19) -> (-b^{1, 20}_2 ∧ b^{1, 20}_1 ∧ -b^{1, 20}_0) c in CNF: c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ -p_19 ∨ -b^{1, 20}_2 c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ -p_19 ∨ b^{1, 20}_1 c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ -p_19 ∨ -b^{1, 20}_0 c in DIMACS: 1217 1218 -1219 -19 -1220 0 1217 1218 -1219 -19 1221 0 1217 1218 -1219 -19 -1222 0 c 2+1 --> break c (-b^{1, 19}_2 ∧ b^{1, 19}_1 ∧ -b^{1, 19}_0 ∧ p_19) -> break c in CNF: c b^{1, 19}_2 ∨ -b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ -p_19 ∨ break c in DIMACS: 1217 -1218 1219 -19 1162 0 c 2-1 --> 1 c (-b^{1, 19}_2 ∧ b^{1, 19}_1 ∧ -b^{1, 19}_0 ∧ -p_19) -> (-b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ b^{1, 20}_0) c in CNF: c b^{1, 19}_2 ∨ -b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ p_19 ∨ -b^{1, 20}_2 c b^{1, 19}_2 ∨ -b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ p_19 ∨ -b^{1, 20}_1 c b^{1, 19}_2 ∨ -b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ p_19 ∨ b^{1, 20}_0 c in DIMACS: 1217 -1218 1219 19 -1220 0 1217 -1218 1219 19 -1221 0 1217 -1218 1219 19 1222 0 c 1-1 --> 0 c (-b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ b^{1, 19}_0 ∧ -p_19) -> (-b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ -b^{1, 20}_0) c in CNF: c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ p_19 ∨ -b^{1, 20}_2 c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ p_19 ∨ -b^{1, 20}_1 c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ p_19 ∨ -b^{1, 20}_0 c in DIMACS: 1217 1218 -1219 19 -1220 0 1217 1218 -1219 19 -1221 0 1217 1218 -1219 19 -1222 0 c 0-1 --> -1 c (-b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ -b^{1, 19}_0 ∧ -p_19) -> ( b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ b^{1, 20}_0) c in CNF: c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ p_19 ∨ b^{1, 20}_2 c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ p_19 ∨ -b^{1, 20}_1 c b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ p_19 ∨ b^{1, 20}_0 c in DIMACS: 1217 1218 1219 19 1220 0 1217 1218 1219 19 -1221 0 1217 1218 1219 19 1222 0 c -1-1 --> -2 c ( b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ b^{1, 19}_0 ∧ -p_19) -> ( b^{1, 20}_2 ∧ b^{1, 20}_1 ∧ -b^{1, 20}_0) c in CNF: c -b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ p_19 ∨ b^{1, 20}_2 c -b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ p_19 ∨ b^{1, 20}_1 c -b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ p_19 ∨ -b^{1, 20}_0 c in DIMACS: -1217 1218 -1219 19 1220 0 -1217 1218 -1219 19 1221 0 -1217 1218 -1219 19 -1222 0 c -2-1 --> break c ( b^{1, 19}_2 ∧ b^{1, 19}_1 ∧ -b^{1, 19}_0 ∧ -p_19) -> break c in CNF: c -b^{1, 19}_2 ∨ -b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ p_19 ∨ break c in DIMACS: -1217 -1218 1219 19 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 19}_2 ∧ -b^{1, 19}_1 ∧ -b^{1, 19}_0 ∧ true) c in CNF: c -b^{1, 19}_2 ∨ b^{1, 19}_1 ∨ b^{1, 19}_0 ∨ false c in DIMACS: -1217 1218 1219 0 c 3 does not represent an automaton state. c -(-b^{1, 19}_2 ∧ b^{1, 19}_1 ∧ b^{1, 19}_0 ∧ true) c in CNF: c b^{1, 19}_2 ∨ -b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ false c in DIMACS: 1217 -1218 -1219 0 c -3 does not represent an automaton state. c -( b^{1, 19}_2 ∧ b^{1, 19}_1 ∧ b^{1, 19}_0 ∧ true) c in CNF: c -b^{1, 19}_2 ∨ -b^{1, 19}_1 ∨ -b^{1, 19}_0 ∨ false c in DIMACS: -1217 -1218 -1219 0 c i = 20 c -2+1 --> -1 c ( b^{1, 20}_2 ∧ b^{1, 20}_1 ∧ -b^{1, 20}_0 ∧ p_20) -> ( b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ b^{1, 21}_0) c in CNF: c -b^{1, 20}_2 ∨ -b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ -p_20 ∨ b^{1, 21}_2 c -b^{1, 20}_2 ∨ -b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ -p_20 ∨ -b^{1, 21}_1 c -b^{1, 20}_2 ∨ -b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ -p_20 ∨ b^{1, 21}_0 c in DIMACS: -1220 -1221 1222 -20 1223 0 -1220 -1221 1222 -20 -1224 0 -1220 -1221 1222 -20 1225 0 c -1+1 --> 0 c ( b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ b^{1, 20}_0 ∧ p_20) -> (-b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ -b^{1, 21}_0) c in CNF: c -b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ -p_20 ∨ -b^{1, 21}_2 c -b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ -p_20 ∨ -b^{1, 21}_1 c -b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ -p_20 ∨ -b^{1, 21}_0 c in DIMACS: -1220 1221 -1222 -20 -1223 0 -1220 1221 -1222 -20 -1224 0 -1220 1221 -1222 -20 -1225 0 c 0+1 --> 1 c (-b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ -b^{1, 20}_0 ∧ p_20) -> (-b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ b^{1, 21}_0) c in CNF: c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ -p_20 ∨ -b^{1, 21}_2 c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ -p_20 ∨ -b^{1, 21}_1 c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ -p_20 ∨ b^{1, 21}_0 c in DIMACS: 1220 1221 1222 -20 -1223 0 1220 1221 1222 -20 -1224 0 1220 1221 1222 -20 1225 0 c 1+1 --> 2 c (-b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ b^{1, 20}_0 ∧ p_20) -> (-b^{1, 21}_2 ∧ b^{1, 21}_1 ∧ -b^{1, 21}_0) c in CNF: c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ -p_20 ∨ -b^{1, 21}_2 c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ -p_20 ∨ b^{1, 21}_1 c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ -p_20 ∨ -b^{1, 21}_0 c in DIMACS: 1220 1221 -1222 -20 -1223 0 1220 1221 -1222 -20 1224 0 1220 1221 -1222 -20 -1225 0 c 2+1 --> break c (-b^{1, 20}_2 ∧ b^{1, 20}_1 ∧ -b^{1, 20}_0 ∧ p_20) -> break c in CNF: c b^{1, 20}_2 ∨ -b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ -p_20 ∨ break c in DIMACS: 1220 -1221 1222 -20 1162 0 c 2-1 --> 1 c (-b^{1, 20}_2 ∧ b^{1, 20}_1 ∧ -b^{1, 20}_0 ∧ -p_20) -> (-b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ b^{1, 21}_0) c in CNF: c b^{1, 20}_2 ∨ -b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ p_20 ∨ -b^{1, 21}_2 c b^{1, 20}_2 ∨ -b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ p_20 ∨ -b^{1, 21}_1 c b^{1, 20}_2 ∨ -b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ p_20 ∨ b^{1, 21}_0 c in DIMACS: 1220 -1221 1222 20 -1223 0 1220 -1221 1222 20 -1224 0 1220 -1221 1222 20 1225 0 c 1-1 --> 0 c (-b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ b^{1, 20}_0 ∧ -p_20) -> (-b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ -b^{1, 21}_0) c in CNF: c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ p_20 ∨ -b^{1, 21}_2 c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ p_20 ∨ -b^{1, 21}_1 c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ p_20 ∨ -b^{1, 21}_0 c in DIMACS: 1220 1221 -1222 20 -1223 0 1220 1221 -1222 20 -1224 0 1220 1221 -1222 20 -1225 0 c 0-1 --> -1 c (-b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ -b^{1, 20}_0 ∧ -p_20) -> ( b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ b^{1, 21}_0) c in CNF: c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ p_20 ∨ b^{1, 21}_2 c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ p_20 ∨ -b^{1, 21}_1 c b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ p_20 ∨ b^{1, 21}_0 c in DIMACS: 1220 1221 1222 20 1223 0 1220 1221 1222 20 -1224 0 1220 1221 1222 20 1225 0 c -1-1 --> -2 c ( b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ b^{1, 20}_0 ∧ -p_20) -> ( b^{1, 21}_2 ∧ b^{1, 21}_1 ∧ -b^{1, 21}_0) c in CNF: c -b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ p_20 ∨ b^{1, 21}_2 c -b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ p_20 ∨ b^{1, 21}_1 c -b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ p_20 ∨ -b^{1, 21}_0 c in DIMACS: -1220 1221 -1222 20 1223 0 -1220 1221 -1222 20 1224 0 -1220 1221 -1222 20 -1225 0 c -2-1 --> break c ( b^{1, 20}_2 ∧ b^{1, 20}_1 ∧ -b^{1, 20}_0 ∧ -p_20) -> break c in CNF: c -b^{1, 20}_2 ∨ -b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ p_20 ∨ break c in DIMACS: -1220 -1221 1222 20 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 20}_2 ∧ -b^{1, 20}_1 ∧ -b^{1, 20}_0 ∧ true) c in CNF: c -b^{1, 20}_2 ∨ b^{1, 20}_1 ∨ b^{1, 20}_0 ∨ false c in DIMACS: -1220 1221 1222 0 c 3 does not represent an automaton state. c -(-b^{1, 20}_2 ∧ b^{1, 20}_1 ∧ b^{1, 20}_0 ∧ true) c in CNF: c b^{1, 20}_2 ∨ -b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ false c in DIMACS: 1220 -1221 -1222 0 c -3 does not represent an automaton state. c -( b^{1, 20}_2 ∧ b^{1, 20}_1 ∧ b^{1, 20}_0 ∧ true) c in CNF: c -b^{1, 20}_2 ∨ -b^{1, 20}_1 ∨ -b^{1, 20}_0 ∨ false c in DIMACS: -1220 -1221 -1222 0 c i = 21 c -2+1 --> -1 c ( b^{1, 21}_2 ∧ b^{1, 21}_1 ∧ -b^{1, 21}_0 ∧ p_21) -> ( b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ b^{1, 22}_0) c in CNF: c -b^{1, 21}_2 ∨ -b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ -p_21 ∨ b^{1, 22}_2 c -b^{1, 21}_2 ∨ -b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ -p_21 ∨ -b^{1, 22}_1 c -b^{1, 21}_2 ∨ -b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ -p_21 ∨ b^{1, 22}_0 c in DIMACS: -1223 -1224 1225 -21 1226 0 -1223 -1224 1225 -21 -1227 0 -1223 -1224 1225 -21 1228 0 c -1+1 --> 0 c ( b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ b^{1, 21}_0 ∧ p_21) -> (-b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ -b^{1, 22}_0) c in CNF: c -b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ -p_21 ∨ -b^{1, 22}_2 c -b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ -p_21 ∨ -b^{1, 22}_1 c -b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ -p_21 ∨ -b^{1, 22}_0 c in DIMACS: -1223 1224 -1225 -21 -1226 0 -1223 1224 -1225 -21 -1227 0 -1223 1224 -1225 -21 -1228 0 c 0+1 --> 1 c (-b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ -b^{1, 21}_0 ∧ p_21) -> (-b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ b^{1, 22}_0) c in CNF: c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ -p_21 ∨ -b^{1, 22}_2 c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ -p_21 ∨ -b^{1, 22}_1 c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ -p_21 ∨ b^{1, 22}_0 c in DIMACS: 1223 1224 1225 -21 -1226 0 1223 1224 1225 -21 -1227 0 1223 1224 1225 -21 1228 0 c 1+1 --> 2 c (-b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ b^{1, 21}_0 ∧ p_21) -> (-b^{1, 22}_2 ∧ b^{1, 22}_1 ∧ -b^{1, 22}_0) c in CNF: c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ -p_21 ∨ -b^{1, 22}_2 c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ -p_21 ∨ b^{1, 22}_1 c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ -p_21 ∨ -b^{1, 22}_0 c in DIMACS: 1223 1224 -1225 -21 -1226 0 1223 1224 -1225 -21 1227 0 1223 1224 -1225 -21 -1228 0 c 2+1 --> break c (-b^{1, 21}_2 ∧ b^{1, 21}_1 ∧ -b^{1, 21}_0 ∧ p_21) -> break c in CNF: c b^{1, 21}_2 ∨ -b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ -p_21 ∨ break c in DIMACS: 1223 -1224 1225 -21 1162 0 c 2-1 --> 1 c (-b^{1, 21}_2 ∧ b^{1, 21}_1 ∧ -b^{1, 21}_0 ∧ -p_21) -> (-b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ b^{1, 22}_0) c in CNF: c b^{1, 21}_2 ∨ -b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ p_21 ∨ -b^{1, 22}_2 c b^{1, 21}_2 ∨ -b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ p_21 ∨ -b^{1, 22}_1 c b^{1, 21}_2 ∨ -b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ p_21 ∨ b^{1, 22}_0 c in DIMACS: 1223 -1224 1225 21 -1226 0 1223 -1224 1225 21 -1227 0 1223 -1224 1225 21 1228 0 c 1-1 --> 0 c (-b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ b^{1, 21}_0 ∧ -p_21) -> (-b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ -b^{1, 22}_0) c in CNF: c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ p_21 ∨ -b^{1, 22}_2 c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ p_21 ∨ -b^{1, 22}_1 c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ p_21 ∨ -b^{1, 22}_0 c in DIMACS: 1223 1224 -1225 21 -1226 0 1223 1224 -1225 21 -1227 0 1223 1224 -1225 21 -1228 0 c 0-1 --> -1 c (-b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ -b^{1, 21}_0 ∧ -p_21) -> ( b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ b^{1, 22}_0) c in CNF: c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ p_21 ∨ b^{1, 22}_2 c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ p_21 ∨ -b^{1, 22}_1 c b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ p_21 ∨ b^{1, 22}_0 c in DIMACS: 1223 1224 1225 21 1226 0 1223 1224 1225 21 -1227 0 1223 1224 1225 21 1228 0 c -1-1 --> -2 c ( b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ b^{1, 21}_0 ∧ -p_21) -> ( b^{1, 22}_2 ∧ b^{1, 22}_1 ∧ -b^{1, 22}_0) c in CNF: c -b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ p_21 ∨ b^{1, 22}_2 c -b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ p_21 ∨ b^{1, 22}_1 c -b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ p_21 ∨ -b^{1, 22}_0 c in DIMACS: -1223 1224 -1225 21 1226 0 -1223 1224 -1225 21 1227 0 -1223 1224 -1225 21 -1228 0 c -2-1 --> break c ( b^{1, 21}_2 ∧ b^{1, 21}_1 ∧ -b^{1, 21}_0 ∧ -p_21) -> break c in CNF: c -b^{1, 21}_2 ∨ -b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ p_21 ∨ break c in DIMACS: -1223 -1224 1225 21 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 21}_2 ∧ -b^{1, 21}_1 ∧ -b^{1, 21}_0 ∧ true) c in CNF: c -b^{1, 21}_2 ∨ b^{1, 21}_1 ∨ b^{1, 21}_0 ∨ false c in DIMACS: -1223 1224 1225 0 c 3 does not represent an automaton state. c -(-b^{1, 21}_2 ∧ b^{1, 21}_1 ∧ b^{1, 21}_0 ∧ true) c in CNF: c b^{1, 21}_2 ∨ -b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ false c in DIMACS: 1223 -1224 -1225 0 c -3 does not represent an automaton state. c -( b^{1, 21}_2 ∧ b^{1, 21}_1 ∧ b^{1, 21}_0 ∧ true) c in CNF: c -b^{1, 21}_2 ∨ -b^{1, 21}_1 ∨ -b^{1, 21}_0 ∨ false c in DIMACS: -1223 -1224 -1225 0 c i = 22 c -2+1 --> -1 c ( b^{1, 22}_2 ∧ b^{1, 22}_1 ∧ -b^{1, 22}_0 ∧ p_22) -> ( b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ b^{1, 23}_0) c in CNF: c -b^{1, 22}_2 ∨ -b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ -p_22 ∨ b^{1, 23}_2 c -b^{1, 22}_2 ∨ -b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ -p_22 ∨ -b^{1, 23}_1 c -b^{1, 22}_2 ∨ -b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ -p_22 ∨ b^{1, 23}_0 c in DIMACS: -1226 -1227 1228 -22 1229 0 -1226 -1227 1228 -22 -1230 0 -1226 -1227 1228 -22 1231 0 c -1+1 --> 0 c ( b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ b^{1, 22}_0 ∧ p_22) -> (-b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ -b^{1, 23}_0) c in CNF: c -b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ -p_22 ∨ -b^{1, 23}_2 c -b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ -p_22 ∨ -b^{1, 23}_1 c -b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ -p_22 ∨ -b^{1, 23}_0 c in DIMACS: -1226 1227 -1228 -22 -1229 0 -1226 1227 -1228 -22 -1230 0 -1226 1227 -1228 -22 -1231 0 c 0+1 --> 1 c (-b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ -b^{1, 22}_0 ∧ p_22) -> (-b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ b^{1, 23}_0) c in CNF: c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ -p_22 ∨ -b^{1, 23}_2 c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ -p_22 ∨ -b^{1, 23}_1 c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ -p_22 ∨ b^{1, 23}_0 c in DIMACS: 1226 1227 1228 -22 -1229 0 1226 1227 1228 -22 -1230 0 1226 1227 1228 -22 1231 0 c 1+1 --> 2 c (-b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ b^{1, 22}_0 ∧ p_22) -> (-b^{1, 23}_2 ∧ b^{1, 23}_1 ∧ -b^{1, 23}_0) c in CNF: c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ -p_22 ∨ -b^{1, 23}_2 c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ -p_22 ∨ b^{1, 23}_1 c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ -p_22 ∨ -b^{1, 23}_0 c in DIMACS: 1226 1227 -1228 -22 -1229 0 1226 1227 -1228 -22 1230 0 1226 1227 -1228 -22 -1231 0 c 2+1 --> break c (-b^{1, 22}_2 ∧ b^{1, 22}_1 ∧ -b^{1, 22}_0 ∧ p_22) -> break c in CNF: c b^{1, 22}_2 ∨ -b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ -p_22 ∨ break c in DIMACS: 1226 -1227 1228 -22 1162 0 c 2-1 --> 1 c (-b^{1, 22}_2 ∧ b^{1, 22}_1 ∧ -b^{1, 22}_0 ∧ -p_22) -> (-b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ b^{1, 23}_0) c in CNF: c b^{1, 22}_2 ∨ -b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ p_22 ∨ -b^{1, 23}_2 c b^{1, 22}_2 ∨ -b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ p_22 ∨ -b^{1, 23}_1 c b^{1, 22}_2 ∨ -b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ p_22 ∨ b^{1, 23}_0 c in DIMACS: 1226 -1227 1228 22 -1229 0 1226 -1227 1228 22 -1230 0 1226 -1227 1228 22 1231 0 c 1-1 --> 0 c (-b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ b^{1, 22}_0 ∧ -p_22) -> (-b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ -b^{1, 23}_0) c in CNF: c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ p_22 ∨ -b^{1, 23}_2 c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ p_22 ∨ -b^{1, 23}_1 c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ p_22 ∨ -b^{1, 23}_0 c in DIMACS: 1226 1227 -1228 22 -1229 0 1226 1227 -1228 22 -1230 0 1226 1227 -1228 22 -1231 0 c 0-1 --> -1 c (-b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ -b^{1, 22}_0 ∧ -p_22) -> ( b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ b^{1, 23}_0) c in CNF: c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ p_22 ∨ b^{1, 23}_2 c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ p_22 ∨ -b^{1, 23}_1 c b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ p_22 ∨ b^{1, 23}_0 c in DIMACS: 1226 1227 1228 22 1229 0 1226 1227 1228 22 -1230 0 1226 1227 1228 22 1231 0 c -1-1 --> -2 c ( b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ b^{1, 22}_0 ∧ -p_22) -> ( b^{1, 23}_2 ∧ b^{1, 23}_1 ∧ -b^{1, 23}_0) c in CNF: c -b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ p_22 ∨ b^{1, 23}_2 c -b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ p_22 ∨ b^{1, 23}_1 c -b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ p_22 ∨ -b^{1, 23}_0 c in DIMACS: -1226 1227 -1228 22 1229 0 -1226 1227 -1228 22 1230 0 -1226 1227 -1228 22 -1231 0 c -2-1 --> break c ( b^{1, 22}_2 ∧ b^{1, 22}_1 ∧ -b^{1, 22}_0 ∧ -p_22) -> break c in CNF: c -b^{1, 22}_2 ∨ -b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ p_22 ∨ break c in DIMACS: -1226 -1227 1228 22 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 22}_2 ∧ -b^{1, 22}_1 ∧ -b^{1, 22}_0 ∧ true) c in CNF: c -b^{1, 22}_2 ∨ b^{1, 22}_1 ∨ b^{1, 22}_0 ∨ false c in DIMACS: -1226 1227 1228 0 c 3 does not represent an automaton state. c -(-b^{1, 22}_2 ∧ b^{1, 22}_1 ∧ b^{1, 22}_0 ∧ true) c in CNF: c b^{1, 22}_2 ∨ -b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ false c in DIMACS: 1226 -1227 -1228 0 c -3 does not represent an automaton state. c -( b^{1, 22}_2 ∧ b^{1, 22}_1 ∧ b^{1, 22}_0 ∧ true) c in CNF: c -b^{1, 22}_2 ∨ -b^{1, 22}_1 ∨ -b^{1, 22}_0 ∨ false c in DIMACS: -1226 -1227 -1228 0 c i = 23 c -2+1 --> -1 c ( b^{1, 23}_2 ∧ b^{1, 23}_1 ∧ -b^{1, 23}_0 ∧ p_23) -> ( b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ b^{1, 24}_0) c in CNF: c -b^{1, 23}_2 ∨ -b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ -p_23 ∨ b^{1, 24}_2 c -b^{1, 23}_2 ∨ -b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ -p_23 ∨ -b^{1, 24}_1 c -b^{1, 23}_2 ∨ -b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ -p_23 ∨ b^{1, 24}_0 c in DIMACS: -1229 -1230 1231 -23 1232 0 -1229 -1230 1231 -23 -1233 0 -1229 -1230 1231 -23 1234 0 c -1+1 --> 0 c ( b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ b^{1, 23}_0 ∧ p_23) -> (-b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ -b^{1, 24}_0) c in CNF: c -b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ -p_23 ∨ -b^{1, 24}_2 c -b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ -p_23 ∨ -b^{1, 24}_1 c -b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ -p_23 ∨ -b^{1, 24}_0 c in DIMACS: -1229 1230 -1231 -23 -1232 0 -1229 1230 -1231 -23 -1233 0 -1229 1230 -1231 -23 -1234 0 c 0+1 --> 1 c (-b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ -b^{1, 23}_0 ∧ p_23) -> (-b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ b^{1, 24}_0) c in CNF: c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ -p_23 ∨ -b^{1, 24}_2 c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ -p_23 ∨ -b^{1, 24}_1 c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ -p_23 ∨ b^{1, 24}_0 c in DIMACS: 1229 1230 1231 -23 -1232 0 1229 1230 1231 -23 -1233 0 1229 1230 1231 -23 1234 0 c 1+1 --> 2 c (-b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ b^{1, 23}_0 ∧ p_23) -> (-b^{1, 24}_2 ∧ b^{1, 24}_1 ∧ -b^{1, 24}_0) c in CNF: c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ -p_23 ∨ -b^{1, 24}_2 c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ -p_23 ∨ b^{1, 24}_1 c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ -p_23 ∨ -b^{1, 24}_0 c in DIMACS: 1229 1230 -1231 -23 -1232 0 1229 1230 -1231 -23 1233 0 1229 1230 -1231 -23 -1234 0 c 2+1 --> break c (-b^{1, 23}_2 ∧ b^{1, 23}_1 ∧ -b^{1, 23}_0 ∧ p_23) -> break c in CNF: c b^{1, 23}_2 ∨ -b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ -p_23 ∨ break c in DIMACS: 1229 -1230 1231 -23 1162 0 c 2-1 --> 1 c (-b^{1, 23}_2 ∧ b^{1, 23}_1 ∧ -b^{1, 23}_0 ∧ -p_23) -> (-b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ b^{1, 24}_0) c in CNF: c b^{1, 23}_2 ∨ -b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ p_23 ∨ -b^{1, 24}_2 c b^{1, 23}_2 ∨ -b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ p_23 ∨ -b^{1, 24}_1 c b^{1, 23}_2 ∨ -b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ p_23 ∨ b^{1, 24}_0 c in DIMACS: 1229 -1230 1231 23 -1232 0 1229 -1230 1231 23 -1233 0 1229 -1230 1231 23 1234 0 c 1-1 --> 0 c (-b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ b^{1, 23}_0 ∧ -p_23) -> (-b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ -b^{1, 24}_0) c in CNF: c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ p_23 ∨ -b^{1, 24}_2 c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ p_23 ∨ -b^{1, 24}_1 c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ p_23 ∨ -b^{1, 24}_0 c in DIMACS: 1229 1230 -1231 23 -1232 0 1229 1230 -1231 23 -1233 0 1229 1230 -1231 23 -1234 0 c 0-1 --> -1 c (-b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ -b^{1, 23}_0 ∧ -p_23) -> ( b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ b^{1, 24}_0) c in CNF: c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ p_23 ∨ b^{1, 24}_2 c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ p_23 ∨ -b^{1, 24}_1 c b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ p_23 ∨ b^{1, 24}_0 c in DIMACS: 1229 1230 1231 23 1232 0 1229 1230 1231 23 -1233 0 1229 1230 1231 23 1234 0 c -1-1 --> -2 c ( b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ b^{1, 23}_0 ∧ -p_23) -> ( b^{1, 24}_2 ∧ b^{1, 24}_1 ∧ -b^{1, 24}_0) c in CNF: c -b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ p_23 ∨ b^{1, 24}_2 c -b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ p_23 ∨ b^{1, 24}_1 c -b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ p_23 ∨ -b^{1, 24}_0 c in DIMACS: -1229 1230 -1231 23 1232 0 -1229 1230 -1231 23 1233 0 -1229 1230 -1231 23 -1234 0 c -2-1 --> break c ( b^{1, 23}_2 ∧ b^{1, 23}_1 ∧ -b^{1, 23}_0 ∧ -p_23) -> break c in CNF: c -b^{1, 23}_2 ∨ -b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ p_23 ∨ break c in DIMACS: -1229 -1230 1231 23 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 23}_2 ∧ -b^{1, 23}_1 ∧ -b^{1, 23}_0 ∧ true) c in CNF: c -b^{1, 23}_2 ∨ b^{1, 23}_1 ∨ b^{1, 23}_0 ∨ false c in DIMACS: -1229 1230 1231 0 c 3 does not represent an automaton state. c -(-b^{1, 23}_2 ∧ b^{1, 23}_1 ∧ b^{1, 23}_0 ∧ true) c in CNF: c b^{1, 23}_2 ∨ -b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ false c in DIMACS: 1229 -1230 -1231 0 c -3 does not represent an automaton state. c -( b^{1, 23}_2 ∧ b^{1, 23}_1 ∧ b^{1, 23}_0 ∧ true) c in CNF: c -b^{1, 23}_2 ∨ -b^{1, 23}_1 ∨ -b^{1, 23}_0 ∨ false c in DIMACS: -1229 -1230 -1231 0 c i = 24 c -2+1 --> -1 c ( b^{1, 24}_2 ∧ b^{1, 24}_1 ∧ -b^{1, 24}_0 ∧ p_24) -> ( b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ b^{1, 25}_0) c in CNF: c -b^{1, 24}_2 ∨ -b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ -p_24 ∨ b^{1, 25}_2 c -b^{1, 24}_2 ∨ -b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ -p_24 ∨ -b^{1, 25}_1 c -b^{1, 24}_2 ∨ -b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ -p_24 ∨ b^{1, 25}_0 c in DIMACS: -1232 -1233 1234 -24 1235 0 -1232 -1233 1234 -24 -1236 0 -1232 -1233 1234 -24 1237 0 c -1+1 --> 0 c ( b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ b^{1, 24}_0 ∧ p_24) -> (-b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ -b^{1, 25}_0) c in CNF: c -b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ -p_24 ∨ -b^{1, 25}_2 c -b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ -p_24 ∨ -b^{1, 25}_1 c -b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ -p_24 ∨ -b^{1, 25}_0 c in DIMACS: -1232 1233 -1234 -24 -1235 0 -1232 1233 -1234 -24 -1236 0 -1232 1233 -1234 -24 -1237 0 c 0+1 --> 1 c (-b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ -b^{1, 24}_0 ∧ p_24) -> (-b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ b^{1, 25}_0) c in CNF: c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ -p_24 ∨ -b^{1, 25}_2 c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ -p_24 ∨ -b^{1, 25}_1 c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ -p_24 ∨ b^{1, 25}_0 c in DIMACS: 1232 1233 1234 -24 -1235 0 1232 1233 1234 -24 -1236 0 1232 1233 1234 -24 1237 0 c 1+1 --> 2 c (-b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ b^{1, 24}_0 ∧ p_24) -> (-b^{1, 25}_2 ∧ b^{1, 25}_1 ∧ -b^{1, 25}_0) c in CNF: c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ -p_24 ∨ -b^{1, 25}_2 c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ -p_24 ∨ b^{1, 25}_1 c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ -p_24 ∨ -b^{1, 25}_0 c in DIMACS: 1232 1233 -1234 -24 -1235 0 1232 1233 -1234 -24 1236 0 1232 1233 -1234 -24 -1237 0 c 2+1 --> break c (-b^{1, 24}_2 ∧ b^{1, 24}_1 ∧ -b^{1, 24}_0 ∧ p_24) -> break c in CNF: c b^{1, 24}_2 ∨ -b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ -p_24 ∨ break c in DIMACS: 1232 -1233 1234 -24 1162 0 c 2-1 --> 1 c (-b^{1, 24}_2 ∧ b^{1, 24}_1 ∧ -b^{1, 24}_0 ∧ -p_24) -> (-b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ b^{1, 25}_0) c in CNF: c b^{1, 24}_2 ∨ -b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ p_24 ∨ -b^{1, 25}_2 c b^{1, 24}_2 ∨ -b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ p_24 ∨ -b^{1, 25}_1 c b^{1, 24}_2 ∨ -b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ p_24 ∨ b^{1, 25}_0 c in DIMACS: 1232 -1233 1234 24 -1235 0 1232 -1233 1234 24 -1236 0 1232 -1233 1234 24 1237 0 c 1-1 --> 0 c (-b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ b^{1, 24}_0 ∧ -p_24) -> (-b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ -b^{1, 25}_0) c in CNF: c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ p_24 ∨ -b^{1, 25}_2 c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ p_24 ∨ -b^{1, 25}_1 c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ p_24 ∨ -b^{1, 25}_0 c in DIMACS: 1232 1233 -1234 24 -1235 0 1232 1233 -1234 24 -1236 0 1232 1233 -1234 24 -1237 0 c 0-1 --> -1 c (-b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ -b^{1, 24}_0 ∧ -p_24) -> ( b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ b^{1, 25}_0) c in CNF: c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ p_24 ∨ b^{1, 25}_2 c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ p_24 ∨ -b^{1, 25}_1 c b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ p_24 ∨ b^{1, 25}_0 c in DIMACS: 1232 1233 1234 24 1235 0 1232 1233 1234 24 -1236 0 1232 1233 1234 24 1237 0 c -1-1 --> -2 c ( b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ b^{1, 24}_0 ∧ -p_24) -> ( b^{1, 25}_2 ∧ b^{1, 25}_1 ∧ -b^{1, 25}_0) c in CNF: c -b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ p_24 ∨ b^{1, 25}_2 c -b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ p_24 ∨ b^{1, 25}_1 c -b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ p_24 ∨ -b^{1, 25}_0 c in DIMACS: -1232 1233 -1234 24 1235 0 -1232 1233 -1234 24 1236 0 -1232 1233 -1234 24 -1237 0 c -2-1 --> break c ( b^{1, 24}_2 ∧ b^{1, 24}_1 ∧ -b^{1, 24}_0 ∧ -p_24) -> break c in CNF: c -b^{1, 24}_2 ∨ -b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ p_24 ∨ break c in DIMACS: -1232 -1233 1234 24 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 24}_2 ∧ -b^{1, 24}_1 ∧ -b^{1, 24}_0 ∧ true) c in CNF: c -b^{1, 24}_2 ∨ b^{1, 24}_1 ∨ b^{1, 24}_0 ∨ false c in DIMACS: -1232 1233 1234 0 c 3 does not represent an automaton state. c -(-b^{1, 24}_2 ∧ b^{1, 24}_1 ∧ b^{1, 24}_0 ∧ true) c in CNF: c b^{1, 24}_2 ∨ -b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ false c in DIMACS: 1232 -1233 -1234 0 c -3 does not represent an automaton state. c -( b^{1, 24}_2 ∧ b^{1, 24}_1 ∧ b^{1, 24}_0 ∧ true) c in CNF: c -b^{1, 24}_2 ∨ -b^{1, 24}_1 ∨ -b^{1, 24}_0 ∨ false c in DIMACS: -1232 -1233 -1234 0 c i = 25 c -2+1 --> -1 c ( b^{1, 25}_2 ∧ b^{1, 25}_1 ∧ -b^{1, 25}_0 ∧ p_25) -> ( b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ b^{1, 26}_0) c in CNF: c -b^{1, 25}_2 ∨ -b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ -p_25 ∨ b^{1, 26}_2 c -b^{1, 25}_2 ∨ -b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ -p_25 ∨ -b^{1, 26}_1 c -b^{1, 25}_2 ∨ -b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ -p_25 ∨ b^{1, 26}_0 c in DIMACS: -1235 -1236 1237 -25 1238 0 -1235 -1236 1237 -25 -1239 0 -1235 -1236 1237 -25 1240 0 c -1+1 --> 0 c ( b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ b^{1, 25}_0 ∧ p_25) -> (-b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ -b^{1, 26}_0) c in CNF: c -b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ -p_25 ∨ -b^{1, 26}_2 c -b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ -p_25 ∨ -b^{1, 26}_1 c -b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ -p_25 ∨ -b^{1, 26}_0 c in DIMACS: -1235 1236 -1237 -25 -1238 0 -1235 1236 -1237 -25 -1239 0 -1235 1236 -1237 -25 -1240 0 c 0+1 --> 1 c (-b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ -b^{1, 25}_0 ∧ p_25) -> (-b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ b^{1, 26}_0) c in CNF: c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ -p_25 ∨ -b^{1, 26}_2 c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ -p_25 ∨ -b^{1, 26}_1 c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ -p_25 ∨ b^{1, 26}_0 c in DIMACS: 1235 1236 1237 -25 -1238 0 1235 1236 1237 -25 -1239 0 1235 1236 1237 -25 1240 0 c 1+1 --> 2 c (-b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ b^{1, 25}_0 ∧ p_25) -> (-b^{1, 26}_2 ∧ b^{1, 26}_1 ∧ -b^{1, 26}_0) c in CNF: c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ -p_25 ∨ -b^{1, 26}_2 c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ -p_25 ∨ b^{1, 26}_1 c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ -p_25 ∨ -b^{1, 26}_0 c in DIMACS: 1235 1236 -1237 -25 -1238 0 1235 1236 -1237 -25 1239 0 1235 1236 -1237 -25 -1240 0 c 2+1 --> break c (-b^{1, 25}_2 ∧ b^{1, 25}_1 ∧ -b^{1, 25}_0 ∧ p_25) -> break c in CNF: c b^{1, 25}_2 ∨ -b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ -p_25 ∨ break c in DIMACS: 1235 -1236 1237 -25 1162 0 c 2-1 --> 1 c (-b^{1, 25}_2 ∧ b^{1, 25}_1 ∧ -b^{1, 25}_0 ∧ -p_25) -> (-b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ b^{1, 26}_0) c in CNF: c b^{1, 25}_2 ∨ -b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ p_25 ∨ -b^{1, 26}_2 c b^{1, 25}_2 ∨ -b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ p_25 ∨ -b^{1, 26}_1 c b^{1, 25}_2 ∨ -b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ p_25 ∨ b^{1, 26}_0 c in DIMACS: 1235 -1236 1237 25 -1238 0 1235 -1236 1237 25 -1239 0 1235 -1236 1237 25 1240 0 c 1-1 --> 0 c (-b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ b^{1, 25}_0 ∧ -p_25) -> (-b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ -b^{1, 26}_0) c in CNF: c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ p_25 ∨ -b^{1, 26}_2 c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ p_25 ∨ -b^{1, 26}_1 c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ p_25 ∨ -b^{1, 26}_0 c in DIMACS: 1235 1236 -1237 25 -1238 0 1235 1236 -1237 25 -1239 0 1235 1236 -1237 25 -1240 0 c 0-1 --> -1 c (-b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ -b^{1, 25}_0 ∧ -p_25) -> ( b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ b^{1, 26}_0) c in CNF: c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ p_25 ∨ b^{1, 26}_2 c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ p_25 ∨ -b^{1, 26}_1 c b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ p_25 ∨ b^{1, 26}_0 c in DIMACS: 1235 1236 1237 25 1238 0 1235 1236 1237 25 -1239 0 1235 1236 1237 25 1240 0 c -1-1 --> -2 c ( b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ b^{1, 25}_0 ∧ -p_25) -> ( b^{1, 26}_2 ∧ b^{1, 26}_1 ∧ -b^{1, 26}_0) c in CNF: c -b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ p_25 ∨ b^{1, 26}_2 c -b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ p_25 ∨ b^{1, 26}_1 c -b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ p_25 ∨ -b^{1, 26}_0 c in DIMACS: -1235 1236 -1237 25 1238 0 -1235 1236 -1237 25 1239 0 -1235 1236 -1237 25 -1240 0 c -2-1 --> break c ( b^{1, 25}_2 ∧ b^{1, 25}_1 ∧ -b^{1, 25}_0 ∧ -p_25) -> break c in CNF: c -b^{1, 25}_2 ∨ -b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ p_25 ∨ break c in DIMACS: -1235 -1236 1237 25 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 25}_2 ∧ -b^{1, 25}_1 ∧ -b^{1, 25}_0 ∧ true) c in CNF: c -b^{1, 25}_2 ∨ b^{1, 25}_1 ∨ b^{1, 25}_0 ∨ false c in DIMACS: -1235 1236 1237 0 c 3 does not represent an automaton state. c -(-b^{1, 25}_2 ∧ b^{1, 25}_1 ∧ b^{1, 25}_0 ∧ true) c in CNF: c b^{1, 25}_2 ∨ -b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ false c in DIMACS: 1235 -1236 -1237 0 c -3 does not represent an automaton state. c -( b^{1, 25}_2 ∧ b^{1, 25}_1 ∧ b^{1, 25}_0 ∧ true) c in CNF: c -b^{1, 25}_2 ∨ -b^{1, 25}_1 ∨ -b^{1, 25}_0 ∨ false c in DIMACS: -1235 -1236 -1237 0 c i = 26 c -2+1 --> -1 c ( b^{1, 26}_2 ∧ b^{1, 26}_1 ∧ -b^{1, 26}_0 ∧ p_26) -> ( b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ b^{1, 27}_0) c in CNF: c -b^{1, 26}_2 ∨ -b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ -p_26 ∨ b^{1, 27}_2 c -b^{1, 26}_2 ∨ -b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ -p_26 ∨ -b^{1, 27}_1 c -b^{1, 26}_2 ∨ -b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ -p_26 ∨ b^{1, 27}_0 c in DIMACS: -1238 -1239 1240 -26 1241 0 -1238 -1239 1240 -26 -1242 0 -1238 -1239 1240 -26 1243 0 c -1+1 --> 0 c ( b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ b^{1, 26}_0 ∧ p_26) -> (-b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ -b^{1, 27}_0) c in CNF: c -b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ -p_26 ∨ -b^{1, 27}_2 c -b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ -p_26 ∨ -b^{1, 27}_1 c -b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ -p_26 ∨ -b^{1, 27}_0 c in DIMACS: -1238 1239 -1240 -26 -1241 0 -1238 1239 -1240 -26 -1242 0 -1238 1239 -1240 -26 -1243 0 c 0+1 --> 1 c (-b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ -b^{1, 26}_0 ∧ p_26) -> (-b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ b^{1, 27}_0) c in CNF: c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ -p_26 ∨ -b^{1, 27}_2 c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ -p_26 ∨ -b^{1, 27}_1 c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ -p_26 ∨ b^{1, 27}_0 c in DIMACS: 1238 1239 1240 -26 -1241 0 1238 1239 1240 -26 -1242 0 1238 1239 1240 -26 1243 0 c 1+1 --> 2 c (-b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ b^{1, 26}_0 ∧ p_26) -> (-b^{1, 27}_2 ∧ b^{1, 27}_1 ∧ -b^{1, 27}_0) c in CNF: c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ -p_26 ∨ -b^{1, 27}_2 c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ -p_26 ∨ b^{1, 27}_1 c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ -p_26 ∨ -b^{1, 27}_0 c in DIMACS: 1238 1239 -1240 -26 -1241 0 1238 1239 -1240 -26 1242 0 1238 1239 -1240 -26 -1243 0 c 2+1 --> break c (-b^{1, 26}_2 ∧ b^{1, 26}_1 ∧ -b^{1, 26}_0 ∧ p_26) -> break c in CNF: c b^{1, 26}_2 ∨ -b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ -p_26 ∨ break c in DIMACS: 1238 -1239 1240 -26 1162 0 c 2-1 --> 1 c (-b^{1, 26}_2 ∧ b^{1, 26}_1 ∧ -b^{1, 26}_0 ∧ -p_26) -> (-b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ b^{1, 27}_0) c in CNF: c b^{1, 26}_2 ∨ -b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ p_26 ∨ -b^{1, 27}_2 c b^{1, 26}_2 ∨ -b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ p_26 ∨ -b^{1, 27}_1 c b^{1, 26}_2 ∨ -b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ p_26 ∨ b^{1, 27}_0 c in DIMACS: 1238 -1239 1240 26 -1241 0 1238 -1239 1240 26 -1242 0 1238 -1239 1240 26 1243 0 c 1-1 --> 0 c (-b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ b^{1, 26}_0 ∧ -p_26) -> (-b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ -b^{1, 27}_0) c in CNF: c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ p_26 ∨ -b^{1, 27}_2 c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ p_26 ∨ -b^{1, 27}_1 c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ p_26 ∨ -b^{1, 27}_0 c in DIMACS: 1238 1239 -1240 26 -1241 0 1238 1239 -1240 26 -1242 0 1238 1239 -1240 26 -1243 0 c 0-1 --> -1 c (-b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ -b^{1, 26}_0 ∧ -p_26) -> ( b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ b^{1, 27}_0) c in CNF: c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ p_26 ∨ b^{1, 27}_2 c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ p_26 ∨ -b^{1, 27}_1 c b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ p_26 ∨ b^{1, 27}_0 c in DIMACS: 1238 1239 1240 26 1241 0 1238 1239 1240 26 -1242 0 1238 1239 1240 26 1243 0 c -1-1 --> -2 c ( b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ b^{1, 26}_0 ∧ -p_26) -> ( b^{1, 27}_2 ∧ b^{1, 27}_1 ∧ -b^{1, 27}_0) c in CNF: c -b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ p_26 ∨ b^{1, 27}_2 c -b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ p_26 ∨ b^{1, 27}_1 c -b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ p_26 ∨ -b^{1, 27}_0 c in DIMACS: -1238 1239 -1240 26 1241 0 -1238 1239 -1240 26 1242 0 -1238 1239 -1240 26 -1243 0 c -2-1 --> break c ( b^{1, 26}_2 ∧ b^{1, 26}_1 ∧ -b^{1, 26}_0 ∧ -p_26) -> break c in CNF: c -b^{1, 26}_2 ∨ -b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ p_26 ∨ break c in DIMACS: -1238 -1239 1240 26 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 26}_2 ∧ -b^{1, 26}_1 ∧ -b^{1, 26}_0 ∧ true) c in CNF: c -b^{1, 26}_2 ∨ b^{1, 26}_1 ∨ b^{1, 26}_0 ∨ false c in DIMACS: -1238 1239 1240 0 c 3 does not represent an automaton state. c -(-b^{1, 26}_2 ∧ b^{1, 26}_1 ∧ b^{1, 26}_0 ∧ true) c in CNF: c b^{1, 26}_2 ∨ -b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ false c in DIMACS: 1238 -1239 -1240 0 c -3 does not represent an automaton state. c -( b^{1, 26}_2 ∧ b^{1, 26}_1 ∧ b^{1, 26}_0 ∧ true) c in CNF: c -b^{1, 26}_2 ∨ -b^{1, 26}_1 ∨ -b^{1, 26}_0 ∨ false c in DIMACS: -1238 -1239 -1240 0 c i = 27 c -2+1 --> -1 c ( b^{1, 27}_2 ∧ b^{1, 27}_1 ∧ -b^{1, 27}_0 ∧ p_27) -> ( b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ b^{1, 28}_0) c in CNF: c -b^{1, 27}_2 ∨ -b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ -p_27 ∨ b^{1, 28}_2 c -b^{1, 27}_2 ∨ -b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ -p_27 ∨ -b^{1, 28}_1 c -b^{1, 27}_2 ∨ -b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ -p_27 ∨ b^{1, 28}_0 c in DIMACS: -1241 -1242 1243 -27 1244 0 -1241 -1242 1243 -27 -1245 0 -1241 -1242 1243 -27 1246 0 c -1+1 --> 0 c ( b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ b^{1, 27}_0 ∧ p_27) -> (-b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ -b^{1, 28}_0) c in CNF: c -b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ -p_27 ∨ -b^{1, 28}_2 c -b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ -p_27 ∨ -b^{1, 28}_1 c -b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ -p_27 ∨ -b^{1, 28}_0 c in DIMACS: -1241 1242 -1243 -27 -1244 0 -1241 1242 -1243 -27 -1245 0 -1241 1242 -1243 -27 -1246 0 c 0+1 --> 1 c (-b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ -b^{1, 27}_0 ∧ p_27) -> (-b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ b^{1, 28}_0) c in CNF: c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ -p_27 ∨ -b^{1, 28}_2 c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ -p_27 ∨ -b^{1, 28}_1 c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ -p_27 ∨ b^{1, 28}_0 c in DIMACS: 1241 1242 1243 -27 -1244 0 1241 1242 1243 -27 -1245 0 1241 1242 1243 -27 1246 0 c 1+1 --> 2 c (-b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ b^{1, 27}_0 ∧ p_27) -> (-b^{1, 28}_2 ∧ b^{1, 28}_1 ∧ -b^{1, 28}_0) c in CNF: c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ -p_27 ∨ -b^{1, 28}_2 c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ -p_27 ∨ b^{1, 28}_1 c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ -p_27 ∨ -b^{1, 28}_0 c in DIMACS: 1241 1242 -1243 -27 -1244 0 1241 1242 -1243 -27 1245 0 1241 1242 -1243 -27 -1246 0 c 2+1 --> break c (-b^{1, 27}_2 ∧ b^{1, 27}_1 ∧ -b^{1, 27}_0 ∧ p_27) -> break c in CNF: c b^{1, 27}_2 ∨ -b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ -p_27 ∨ break c in DIMACS: 1241 -1242 1243 -27 1162 0 c 2-1 --> 1 c (-b^{1, 27}_2 ∧ b^{1, 27}_1 ∧ -b^{1, 27}_0 ∧ -p_27) -> (-b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ b^{1, 28}_0) c in CNF: c b^{1, 27}_2 ∨ -b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ p_27 ∨ -b^{1, 28}_2 c b^{1, 27}_2 ∨ -b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ p_27 ∨ -b^{1, 28}_1 c b^{1, 27}_2 ∨ -b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ p_27 ∨ b^{1, 28}_0 c in DIMACS: 1241 -1242 1243 27 -1244 0 1241 -1242 1243 27 -1245 0 1241 -1242 1243 27 1246 0 c 1-1 --> 0 c (-b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ b^{1, 27}_0 ∧ -p_27) -> (-b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ -b^{1, 28}_0) c in CNF: c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ p_27 ∨ -b^{1, 28}_2 c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ p_27 ∨ -b^{1, 28}_1 c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ p_27 ∨ -b^{1, 28}_0 c in DIMACS: 1241 1242 -1243 27 -1244 0 1241 1242 -1243 27 -1245 0 1241 1242 -1243 27 -1246 0 c 0-1 --> -1 c (-b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ -b^{1, 27}_0 ∧ -p_27) -> ( b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ b^{1, 28}_0) c in CNF: c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ p_27 ∨ b^{1, 28}_2 c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ p_27 ∨ -b^{1, 28}_1 c b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ p_27 ∨ b^{1, 28}_0 c in DIMACS: 1241 1242 1243 27 1244 0 1241 1242 1243 27 -1245 0 1241 1242 1243 27 1246 0 c -1-1 --> -2 c ( b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ b^{1, 27}_0 ∧ -p_27) -> ( b^{1, 28}_2 ∧ b^{1, 28}_1 ∧ -b^{1, 28}_0) c in CNF: c -b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ p_27 ∨ b^{1, 28}_2 c -b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ p_27 ∨ b^{1, 28}_1 c -b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ p_27 ∨ -b^{1, 28}_0 c in DIMACS: -1241 1242 -1243 27 1244 0 -1241 1242 -1243 27 1245 0 -1241 1242 -1243 27 -1246 0 c -2-1 --> break c ( b^{1, 27}_2 ∧ b^{1, 27}_1 ∧ -b^{1, 27}_0 ∧ -p_27) -> break c in CNF: c -b^{1, 27}_2 ∨ -b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ p_27 ∨ break c in DIMACS: -1241 -1242 1243 27 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 27}_2 ∧ -b^{1, 27}_1 ∧ -b^{1, 27}_0 ∧ true) c in CNF: c -b^{1, 27}_2 ∨ b^{1, 27}_1 ∨ b^{1, 27}_0 ∨ false c in DIMACS: -1241 1242 1243 0 c 3 does not represent an automaton state. c -(-b^{1, 27}_2 ∧ b^{1, 27}_1 ∧ b^{1, 27}_0 ∧ true) c in CNF: c b^{1, 27}_2 ∨ -b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ false c in DIMACS: 1241 -1242 -1243 0 c -3 does not represent an automaton state. c -( b^{1, 27}_2 ∧ b^{1, 27}_1 ∧ b^{1, 27}_0 ∧ true) c in CNF: c -b^{1, 27}_2 ∨ -b^{1, 27}_1 ∨ -b^{1, 27}_0 ∨ false c in DIMACS: -1241 -1242 -1243 0 c i = 28 c -2+1 --> -1 c ( b^{1, 28}_2 ∧ b^{1, 28}_1 ∧ -b^{1, 28}_0 ∧ p_28) -> ( b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ b^{1, 29}_0) c in CNF: c -b^{1, 28}_2 ∨ -b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ -p_28 ∨ b^{1, 29}_2 c -b^{1, 28}_2 ∨ -b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ -p_28 ∨ -b^{1, 29}_1 c -b^{1, 28}_2 ∨ -b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ -p_28 ∨ b^{1, 29}_0 c in DIMACS: -1244 -1245 1246 -28 1247 0 -1244 -1245 1246 -28 -1248 0 -1244 -1245 1246 -28 1249 0 c -1+1 --> 0 c ( b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ b^{1, 28}_0 ∧ p_28) -> (-b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ -b^{1, 29}_0) c in CNF: c -b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ -p_28 ∨ -b^{1, 29}_2 c -b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ -p_28 ∨ -b^{1, 29}_1 c -b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ -p_28 ∨ -b^{1, 29}_0 c in DIMACS: -1244 1245 -1246 -28 -1247 0 -1244 1245 -1246 -28 -1248 0 -1244 1245 -1246 -28 -1249 0 c 0+1 --> 1 c (-b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ -b^{1, 28}_0 ∧ p_28) -> (-b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ b^{1, 29}_0) c in CNF: c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ -p_28 ∨ -b^{1, 29}_2 c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ -p_28 ∨ -b^{1, 29}_1 c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ -p_28 ∨ b^{1, 29}_0 c in DIMACS: 1244 1245 1246 -28 -1247 0 1244 1245 1246 -28 -1248 0 1244 1245 1246 -28 1249 0 c 1+1 --> 2 c (-b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ b^{1, 28}_0 ∧ p_28) -> (-b^{1, 29}_2 ∧ b^{1, 29}_1 ∧ -b^{1, 29}_0) c in CNF: c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ -p_28 ∨ -b^{1, 29}_2 c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ -p_28 ∨ b^{1, 29}_1 c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ -p_28 ∨ -b^{1, 29}_0 c in DIMACS: 1244 1245 -1246 -28 -1247 0 1244 1245 -1246 -28 1248 0 1244 1245 -1246 -28 -1249 0 c 2+1 --> break c (-b^{1, 28}_2 ∧ b^{1, 28}_1 ∧ -b^{1, 28}_0 ∧ p_28) -> break c in CNF: c b^{1, 28}_2 ∨ -b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ -p_28 ∨ break c in DIMACS: 1244 -1245 1246 -28 1162 0 c 2-1 --> 1 c (-b^{1, 28}_2 ∧ b^{1, 28}_1 ∧ -b^{1, 28}_0 ∧ -p_28) -> (-b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ b^{1, 29}_0) c in CNF: c b^{1, 28}_2 ∨ -b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ p_28 ∨ -b^{1, 29}_2 c b^{1, 28}_2 ∨ -b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ p_28 ∨ -b^{1, 29}_1 c b^{1, 28}_2 ∨ -b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ p_28 ∨ b^{1, 29}_0 c in DIMACS: 1244 -1245 1246 28 -1247 0 1244 -1245 1246 28 -1248 0 1244 -1245 1246 28 1249 0 c 1-1 --> 0 c (-b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ b^{1, 28}_0 ∧ -p_28) -> (-b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ -b^{1, 29}_0) c in CNF: c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ p_28 ∨ -b^{1, 29}_2 c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ p_28 ∨ -b^{1, 29}_1 c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ p_28 ∨ -b^{1, 29}_0 c in DIMACS: 1244 1245 -1246 28 -1247 0 1244 1245 -1246 28 -1248 0 1244 1245 -1246 28 -1249 0 c 0-1 --> -1 c (-b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ -b^{1, 28}_0 ∧ -p_28) -> ( b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ b^{1, 29}_0) c in CNF: c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ p_28 ∨ b^{1, 29}_2 c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ p_28 ∨ -b^{1, 29}_1 c b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ p_28 ∨ b^{1, 29}_0 c in DIMACS: 1244 1245 1246 28 1247 0 1244 1245 1246 28 -1248 0 1244 1245 1246 28 1249 0 c -1-1 --> -2 c ( b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ b^{1, 28}_0 ∧ -p_28) -> ( b^{1, 29}_2 ∧ b^{1, 29}_1 ∧ -b^{1, 29}_0) c in CNF: c -b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ p_28 ∨ b^{1, 29}_2 c -b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ p_28 ∨ b^{1, 29}_1 c -b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ p_28 ∨ -b^{1, 29}_0 c in DIMACS: -1244 1245 -1246 28 1247 0 -1244 1245 -1246 28 1248 0 -1244 1245 -1246 28 -1249 0 c -2-1 --> break c ( b^{1, 28}_2 ∧ b^{1, 28}_1 ∧ -b^{1, 28}_0 ∧ -p_28) -> break c in CNF: c -b^{1, 28}_2 ∨ -b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ p_28 ∨ break c in DIMACS: -1244 -1245 1246 28 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 28}_2 ∧ -b^{1, 28}_1 ∧ -b^{1, 28}_0 ∧ true) c in CNF: c -b^{1, 28}_2 ∨ b^{1, 28}_1 ∨ b^{1, 28}_0 ∨ false c in DIMACS: -1244 1245 1246 0 c 3 does not represent an automaton state. c -(-b^{1, 28}_2 ∧ b^{1, 28}_1 ∧ b^{1, 28}_0 ∧ true) c in CNF: c b^{1, 28}_2 ∨ -b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ false c in DIMACS: 1244 -1245 -1246 0 c -3 does not represent an automaton state. c -( b^{1, 28}_2 ∧ b^{1, 28}_1 ∧ b^{1, 28}_0 ∧ true) c in CNF: c -b^{1, 28}_2 ∨ -b^{1, 28}_1 ∨ -b^{1, 28}_0 ∨ false c in DIMACS: -1244 -1245 -1246 0 c i = 29 c -2+1 --> -1 c ( b^{1, 29}_2 ∧ b^{1, 29}_1 ∧ -b^{1, 29}_0 ∧ p_29) -> ( b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ b^{1, 30}_0) c in CNF: c -b^{1, 29}_2 ∨ -b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ -p_29 ∨ b^{1, 30}_2 c -b^{1, 29}_2 ∨ -b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ -p_29 ∨ -b^{1, 30}_1 c -b^{1, 29}_2 ∨ -b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ -p_29 ∨ b^{1, 30}_0 c in DIMACS: -1247 -1248 1249 -29 1250 0 -1247 -1248 1249 -29 -1251 0 -1247 -1248 1249 -29 1252 0 c -1+1 --> 0 c ( b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ b^{1, 29}_0 ∧ p_29) -> (-b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ -b^{1, 30}_0) c in CNF: c -b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ -p_29 ∨ -b^{1, 30}_2 c -b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ -p_29 ∨ -b^{1, 30}_1 c -b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ -p_29 ∨ -b^{1, 30}_0 c in DIMACS: -1247 1248 -1249 -29 -1250 0 -1247 1248 -1249 -29 -1251 0 -1247 1248 -1249 -29 -1252 0 c 0+1 --> 1 c (-b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ -b^{1, 29}_0 ∧ p_29) -> (-b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ b^{1, 30}_0) c in CNF: c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ -p_29 ∨ -b^{1, 30}_2 c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ -p_29 ∨ -b^{1, 30}_1 c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ -p_29 ∨ b^{1, 30}_0 c in DIMACS: 1247 1248 1249 -29 -1250 0 1247 1248 1249 -29 -1251 0 1247 1248 1249 -29 1252 0 c 1+1 --> 2 c (-b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ b^{1, 29}_0 ∧ p_29) -> (-b^{1, 30}_2 ∧ b^{1, 30}_1 ∧ -b^{1, 30}_0) c in CNF: c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ -p_29 ∨ -b^{1, 30}_2 c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ -p_29 ∨ b^{1, 30}_1 c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ -p_29 ∨ -b^{1, 30}_0 c in DIMACS: 1247 1248 -1249 -29 -1250 0 1247 1248 -1249 -29 1251 0 1247 1248 -1249 -29 -1252 0 c 2+1 --> break c (-b^{1, 29}_2 ∧ b^{1, 29}_1 ∧ -b^{1, 29}_0 ∧ p_29) -> break c in CNF: c b^{1, 29}_2 ∨ -b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ -p_29 ∨ break c in DIMACS: 1247 -1248 1249 -29 1162 0 c 2-1 --> 1 c (-b^{1, 29}_2 ∧ b^{1, 29}_1 ∧ -b^{1, 29}_0 ∧ -p_29) -> (-b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ b^{1, 30}_0) c in CNF: c b^{1, 29}_2 ∨ -b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ p_29 ∨ -b^{1, 30}_2 c b^{1, 29}_2 ∨ -b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ p_29 ∨ -b^{1, 30}_1 c b^{1, 29}_2 ∨ -b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ p_29 ∨ b^{1, 30}_0 c in DIMACS: 1247 -1248 1249 29 -1250 0 1247 -1248 1249 29 -1251 0 1247 -1248 1249 29 1252 0 c 1-1 --> 0 c (-b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ b^{1, 29}_0 ∧ -p_29) -> (-b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ -b^{1, 30}_0) c in CNF: c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ p_29 ∨ -b^{1, 30}_2 c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ p_29 ∨ -b^{1, 30}_1 c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ p_29 ∨ -b^{1, 30}_0 c in DIMACS: 1247 1248 -1249 29 -1250 0 1247 1248 -1249 29 -1251 0 1247 1248 -1249 29 -1252 0 c 0-1 --> -1 c (-b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ -b^{1, 29}_0 ∧ -p_29) -> ( b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ b^{1, 30}_0) c in CNF: c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ p_29 ∨ b^{1, 30}_2 c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ p_29 ∨ -b^{1, 30}_1 c b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ p_29 ∨ b^{1, 30}_0 c in DIMACS: 1247 1248 1249 29 1250 0 1247 1248 1249 29 -1251 0 1247 1248 1249 29 1252 0 c -1-1 --> -2 c ( b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ b^{1, 29}_0 ∧ -p_29) -> ( b^{1, 30}_2 ∧ b^{1, 30}_1 ∧ -b^{1, 30}_0) c in CNF: c -b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ p_29 ∨ b^{1, 30}_2 c -b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ p_29 ∨ b^{1, 30}_1 c -b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ p_29 ∨ -b^{1, 30}_0 c in DIMACS: -1247 1248 -1249 29 1250 0 -1247 1248 -1249 29 1251 0 -1247 1248 -1249 29 -1252 0 c -2-1 --> break c ( b^{1, 29}_2 ∧ b^{1, 29}_1 ∧ -b^{1, 29}_0 ∧ -p_29) -> break c in CNF: c -b^{1, 29}_2 ∨ -b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ p_29 ∨ break c in DIMACS: -1247 -1248 1249 29 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 29}_2 ∧ -b^{1, 29}_1 ∧ -b^{1, 29}_0 ∧ true) c in CNF: c -b^{1, 29}_2 ∨ b^{1, 29}_1 ∨ b^{1, 29}_0 ∨ false c in DIMACS: -1247 1248 1249 0 c 3 does not represent an automaton state. c -(-b^{1, 29}_2 ∧ b^{1, 29}_1 ∧ b^{1, 29}_0 ∧ true) c in CNF: c b^{1, 29}_2 ∨ -b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ false c in DIMACS: 1247 -1248 -1249 0 c -3 does not represent an automaton state. c -( b^{1, 29}_2 ∧ b^{1, 29}_1 ∧ b^{1, 29}_0 ∧ true) c in CNF: c -b^{1, 29}_2 ∨ -b^{1, 29}_1 ∨ -b^{1, 29}_0 ∨ false c in DIMACS: -1247 -1248 -1249 0 c i = 30 c -2+1 --> -1 c ( b^{1, 30}_2 ∧ b^{1, 30}_1 ∧ -b^{1, 30}_0 ∧ p_30) -> ( b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ b^{1, 31}_0) c in CNF: c -b^{1, 30}_2 ∨ -b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ -p_30 ∨ b^{1, 31}_2 c -b^{1, 30}_2 ∨ -b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ -p_30 ∨ -b^{1, 31}_1 c -b^{1, 30}_2 ∨ -b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ -p_30 ∨ b^{1, 31}_0 c in DIMACS: -1250 -1251 1252 -30 1253 0 -1250 -1251 1252 -30 -1254 0 -1250 -1251 1252 -30 1255 0 c -1+1 --> 0 c ( b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ b^{1, 30}_0 ∧ p_30) -> (-b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ -b^{1, 31}_0) c in CNF: c -b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ -p_30 ∨ -b^{1, 31}_2 c -b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ -p_30 ∨ -b^{1, 31}_1 c -b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ -p_30 ∨ -b^{1, 31}_0 c in DIMACS: -1250 1251 -1252 -30 -1253 0 -1250 1251 -1252 -30 -1254 0 -1250 1251 -1252 -30 -1255 0 c 0+1 --> 1 c (-b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ -b^{1, 30}_0 ∧ p_30) -> (-b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ b^{1, 31}_0) c in CNF: c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ -p_30 ∨ -b^{1, 31}_2 c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ -p_30 ∨ -b^{1, 31}_1 c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ -p_30 ∨ b^{1, 31}_0 c in DIMACS: 1250 1251 1252 -30 -1253 0 1250 1251 1252 -30 -1254 0 1250 1251 1252 -30 1255 0 c 1+1 --> 2 c (-b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ b^{1, 30}_0 ∧ p_30) -> (-b^{1, 31}_2 ∧ b^{1, 31}_1 ∧ -b^{1, 31}_0) c in CNF: c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ -p_30 ∨ -b^{1, 31}_2 c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ -p_30 ∨ b^{1, 31}_1 c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ -p_30 ∨ -b^{1, 31}_0 c in DIMACS: 1250 1251 -1252 -30 -1253 0 1250 1251 -1252 -30 1254 0 1250 1251 -1252 -30 -1255 0 c 2+1 --> break c (-b^{1, 30}_2 ∧ b^{1, 30}_1 ∧ -b^{1, 30}_0 ∧ p_30) -> break c in CNF: c b^{1, 30}_2 ∨ -b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ -p_30 ∨ break c in DIMACS: 1250 -1251 1252 -30 1162 0 c 2-1 --> 1 c (-b^{1, 30}_2 ∧ b^{1, 30}_1 ∧ -b^{1, 30}_0 ∧ -p_30) -> (-b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ b^{1, 31}_0) c in CNF: c b^{1, 30}_2 ∨ -b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ p_30 ∨ -b^{1, 31}_2 c b^{1, 30}_2 ∨ -b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ p_30 ∨ -b^{1, 31}_1 c b^{1, 30}_2 ∨ -b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ p_30 ∨ b^{1, 31}_0 c in DIMACS: 1250 -1251 1252 30 -1253 0 1250 -1251 1252 30 -1254 0 1250 -1251 1252 30 1255 0 c 1-1 --> 0 c (-b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ b^{1, 30}_0 ∧ -p_30) -> (-b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ -b^{1, 31}_0) c in CNF: c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ p_30 ∨ -b^{1, 31}_2 c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ p_30 ∨ -b^{1, 31}_1 c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ p_30 ∨ -b^{1, 31}_0 c in DIMACS: 1250 1251 -1252 30 -1253 0 1250 1251 -1252 30 -1254 0 1250 1251 -1252 30 -1255 0 c 0-1 --> -1 c (-b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ -b^{1, 30}_0 ∧ -p_30) -> ( b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ b^{1, 31}_0) c in CNF: c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ p_30 ∨ b^{1, 31}_2 c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ p_30 ∨ -b^{1, 31}_1 c b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ p_30 ∨ b^{1, 31}_0 c in DIMACS: 1250 1251 1252 30 1253 0 1250 1251 1252 30 -1254 0 1250 1251 1252 30 1255 0 c -1-1 --> -2 c ( b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ b^{1, 30}_0 ∧ -p_30) -> ( b^{1, 31}_2 ∧ b^{1, 31}_1 ∧ -b^{1, 31}_0) c in CNF: c -b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ p_30 ∨ b^{1, 31}_2 c -b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ p_30 ∨ b^{1, 31}_1 c -b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ p_30 ∨ -b^{1, 31}_0 c in DIMACS: -1250 1251 -1252 30 1253 0 -1250 1251 -1252 30 1254 0 -1250 1251 -1252 30 -1255 0 c -2-1 --> break c ( b^{1, 30}_2 ∧ b^{1, 30}_1 ∧ -b^{1, 30}_0 ∧ -p_30) -> break c in CNF: c -b^{1, 30}_2 ∨ -b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ p_30 ∨ break c in DIMACS: -1250 -1251 1252 30 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 30}_2 ∧ -b^{1, 30}_1 ∧ -b^{1, 30}_0 ∧ true) c in CNF: c -b^{1, 30}_2 ∨ b^{1, 30}_1 ∨ b^{1, 30}_0 ∨ false c in DIMACS: -1250 1251 1252 0 c 3 does not represent an automaton state. c -(-b^{1, 30}_2 ∧ b^{1, 30}_1 ∧ b^{1, 30}_0 ∧ true) c in CNF: c b^{1, 30}_2 ∨ -b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ false c in DIMACS: 1250 -1251 -1252 0 c -3 does not represent an automaton state. c -( b^{1, 30}_2 ∧ b^{1, 30}_1 ∧ b^{1, 30}_0 ∧ true) c in CNF: c -b^{1, 30}_2 ∨ -b^{1, 30}_1 ∨ -b^{1, 30}_0 ∨ false c in DIMACS: -1250 -1251 -1252 0 c i = 31 c -2+1 --> -1 c ( b^{1, 31}_2 ∧ b^{1, 31}_1 ∧ -b^{1, 31}_0 ∧ p_31) -> ( b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ b^{1, 32}_0) c in CNF: c -b^{1, 31}_2 ∨ -b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ -p_31 ∨ b^{1, 32}_2 c -b^{1, 31}_2 ∨ -b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ -p_31 ∨ -b^{1, 32}_1 c -b^{1, 31}_2 ∨ -b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ -p_31 ∨ b^{1, 32}_0 c in DIMACS: -1253 -1254 1255 -31 1256 0 -1253 -1254 1255 -31 -1257 0 -1253 -1254 1255 -31 1258 0 c -1+1 --> 0 c ( b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ b^{1, 31}_0 ∧ p_31) -> (-b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ -b^{1, 32}_0) c in CNF: c -b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ -p_31 ∨ -b^{1, 32}_2 c -b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ -p_31 ∨ -b^{1, 32}_1 c -b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ -p_31 ∨ -b^{1, 32}_0 c in DIMACS: -1253 1254 -1255 -31 -1256 0 -1253 1254 -1255 -31 -1257 0 -1253 1254 -1255 -31 -1258 0 c 0+1 --> 1 c (-b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ -b^{1, 31}_0 ∧ p_31) -> (-b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ b^{1, 32}_0) c in CNF: c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ -p_31 ∨ -b^{1, 32}_2 c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ -p_31 ∨ -b^{1, 32}_1 c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ -p_31 ∨ b^{1, 32}_0 c in DIMACS: 1253 1254 1255 -31 -1256 0 1253 1254 1255 -31 -1257 0 1253 1254 1255 -31 1258 0 c 1+1 --> 2 c (-b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ b^{1, 31}_0 ∧ p_31) -> (-b^{1, 32}_2 ∧ b^{1, 32}_1 ∧ -b^{1, 32}_0) c in CNF: c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ -p_31 ∨ -b^{1, 32}_2 c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ -p_31 ∨ b^{1, 32}_1 c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ -p_31 ∨ -b^{1, 32}_0 c in DIMACS: 1253 1254 -1255 -31 -1256 0 1253 1254 -1255 -31 1257 0 1253 1254 -1255 -31 -1258 0 c 2+1 --> break c (-b^{1, 31}_2 ∧ b^{1, 31}_1 ∧ -b^{1, 31}_0 ∧ p_31) -> break c in CNF: c b^{1, 31}_2 ∨ -b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ -p_31 ∨ break c in DIMACS: 1253 -1254 1255 -31 1162 0 c 2-1 --> 1 c (-b^{1, 31}_2 ∧ b^{1, 31}_1 ∧ -b^{1, 31}_0 ∧ -p_31) -> (-b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ b^{1, 32}_0) c in CNF: c b^{1, 31}_2 ∨ -b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ p_31 ∨ -b^{1, 32}_2 c b^{1, 31}_2 ∨ -b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ p_31 ∨ -b^{1, 32}_1 c b^{1, 31}_2 ∨ -b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ p_31 ∨ b^{1, 32}_0 c in DIMACS: 1253 -1254 1255 31 -1256 0 1253 -1254 1255 31 -1257 0 1253 -1254 1255 31 1258 0 c 1-1 --> 0 c (-b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ b^{1, 31}_0 ∧ -p_31) -> (-b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ -b^{1, 32}_0) c in CNF: c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ p_31 ∨ -b^{1, 32}_2 c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ p_31 ∨ -b^{1, 32}_1 c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ p_31 ∨ -b^{1, 32}_0 c in DIMACS: 1253 1254 -1255 31 -1256 0 1253 1254 -1255 31 -1257 0 1253 1254 -1255 31 -1258 0 c 0-1 --> -1 c (-b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ -b^{1, 31}_0 ∧ -p_31) -> ( b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ b^{1, 32}_0) c in CNF: c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ p_31 ∨ b^{1, 32}_2 c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ p_31 ∨ -b^{1, 32}_1 c b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ p_31 ∨ b^{1, 32}_0 c in DIMACS: 1253 1254 1255 31 1256 0 1253 1254 1255 31 -1257 0 1253 1254 1255 31 1258 0 c -1-1 --> -2 c ( b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ b^{1, 31}_0 ∧ -p_31) -> ( b^{1, 32}_2 ∧ b^{1, 32}_1 ∧ -b^{1, 32}_0) c in CNF: c -b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ p_31 ∨ b^{1, 32}_2 c -b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ p_31 ∨ b^{1, 32}_1 c -b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ p_31 ∨ -b^{1, 32}_0 c in DIMACS: -1253 1254 -1255 31 1256 0 -1253 1254 -1255 31 1257 0 -1253 1254 -1255 31 -1258 0 c -2-1 --> break c ( b^{1, 31}_2 ∧ b^{1, 31}_1 ∧ -b^{1, 31}_0 ∧ -p_31) -> break c in CNF: c -b^{1, 31}_2 ∨ -b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ p_31 ∨ break c in DIMACS: -1253 -1254 1255 31 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 31}_2 ∧ -b^{1, 31}_1 ∧ -b^{1, 31}_0 ∧ true) c in CNF: c -b^{1, 31}_2 ∨ b^{1, 31}_1 ∨ b^{1, 31}_0 ∨ false c in DIMACS: -1253 1254 1255 0 c 3 does not represent an automaton state. c -(-b^{1, 31}_2 ∧ b^{1, 31}_1 ∧ b^{1, 31}_0 ∧ true) c in CNF: c b^{1, 31}_2 ∨ -b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ false c in DIMACS: 1253 -1254 -1255 0 c -3 does not represent an automaton state. c -( b^{1, 31}_2 ∧ b^{1, 31}_1 ∧ b^{1, 31}_0 ∧ true) c in CNF: c -b^{1, 31}_2 ∨ -b^{1, 31}_1 ∨ -b^{1, 31}_0 ∨ false c in DIMACS: -1253 -1254 -1255 0 c i = 32 c -2+1 --> -1 c ( b^{1, 32}_2 ∧ b^{1, 32}_1 ∧ -b^{1, 32}_0 ∧ p_32) -> ( b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ b^{1, 33}_0) c in CNF: c -b^{1, 32}_2 ∨ -b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ -p_32 ∨ b^{1, 33}_2 c -b^{1, 32}_2 ∨ -b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ -p_32 ∨ -b^{1, 33}_1 c -b^{1, 32}_2 ∨ -b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ -p_32 ∨ b^{1, 33}_0 c in DIMACS: -1256 -1257 1258 -32 1259 0 -1256 -1257 1258 -32 -1260 0 -1256 -1257 1258 -32 1261 0 c -1+1 --> 0 c ( b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ b^{1, 32}_0 ∧ p_32) -> (-b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ -b^{1, 33}_0) c in CNF: c -b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ -p_32 ∨ -b^{1, 33}_2 c -b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ -p_32 ∨ -b^{1, 33}_1 c -b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ -p_32 ∨ -b^{1, 33}_0 c in DIMACS: -1256 1257 -1258 -32 -1259 0 -1256 1257 -1258 -32 -1260 0 -1256 1257 -1258 -32 -1261 0 c 0+1 --> 1 c (-b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ -b^{1, 32}_0 ∧ p_32) -> (-b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ b^{1, 33}_0) c in CNF: c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ -p_32 ∨ -b^{1, 33}_2 c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ -p_32 ∨ -b^{1, 33}_1 c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ -p_32 ∨ b^{1, 33}_0 c in DIMACS: 1256 1257 1258 -32 -1259 0 1256 1257 1258 -32 -1260 0 1256 1257 1258 -32 1261 0 c 1+1 --> 2 c (-b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ b^{1, 32}_0 ∧ p_32) -> (-b^{1, 33}_2 ∧ b^{1, 33}_1 ∧ -b^{1, 33}_0) c in CNF: c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ -p_32 ∨ -b^{1, 33}_2 c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ -p_32 ∨ b^{1, 33}_1 c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ -p_32 ∨ -b^{1, 33}_0 c in DIMACS: 1256 1257 -1258 -32 -1259 0 1256 1257 -1258 -32 1260 0 1256 1257 -1258 -32 -1261 0 c 2+1 --> break c (-b^{1, 32}_2 ∧ b^{1, 32}_1 ∧ -b^{1, 32}_0 ∧ p_32) -> break c in CNF: c b^{1, 32}_2 ∨ -b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ -p_32 ∨ break c in DIMACS: 1256 -1257 1258 -32 1162 0 c 2-1 --> 1 c (-b^{1, 32}_2 ∧ b^{1, 32}_1 ∧ -b^{1, 32}_0 ∧ -p_32) -> (-b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ b^{1, 33}_0) c in CNF: c b^{1, 32}_2 ∨ -b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ p_32 ∨ -b^{1, 33}_2 c b^{1, 32}_2 ∨ -b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ p_32 ∨ -b^{1, 33}_1 c b^{1, 32}_2 ∨ -b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ p_32 ∨ b^{1, 33}_0 c in DIMACS: 1256 -1257 1258 32 -1259 0 1256 -1257 1258 32 -1260 0 1256 -1257 1258 32 1261 0 c 1-1 --> 0 c (-b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ b^{1, 32}_0 ∧ -p_32) -> (-b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ -b^{1, 33}_0) c in CNF: c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ p_32 ∨ -b^{1, 33}_2 c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ p_32 ∨ -b^{1, 33}_1 c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ p_32 ∨ -b^{1, 33}_0 c in DIMACS: 1256 1257 -1258 32 -1259 0 1256 1257 -1258 32 -1260 0 1256 1257 -1258 32 -1261 0 c 0-1 --> -1 c (-b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ -b^{1, 32}_0 ∧ -p_32) -> ( b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ b^{1, 33}_0) c in CNF: c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ p_32 ∨ b^{1, 33}_2 c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ p_32 ∨ -b^{1, 33}_1 c b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ p_32 ∨ b^{1, 33}_0 c in DIMACS: 1256 1257 1258 32 1259 0 1256 1257 1258 32 -1260 0 1256 1257 1258 32 1261 0 c -1-1 --> -2 c ( b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ b^{1, 32}_0 ∧ -p_32) -> ( b^{1, 33}_2 ∧ b^{1, 33}_1 ∧ -b^{1, 33}_0) c in CNF: c -b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ p_32 ∨ b^{1, 33}_2 c -b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ p_32 ∨ b^{1, 33}_1 c -b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ p_32 ∨ -b^{1, 33}_0 c in DIMACS: -1256 1257 -1258 32 1259 0 -1256 1257 -1258 32 1260 0 -1256 1257 -1258 32 -1261 0 c -2-1 --> break c ( b^{1, 32}_2 ∧ b^{1, 32}_1 ∧ -b^{1, 32}_0 ∧ -p_32) -> break c in CNF: c -b^{1, 32}_2 ∨ -b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ p_32 ∨ break c in DIMACS: -1256 -1257 1258 32 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 32}_2 ∧ -b^{1, 32}_1 ∧ -b^{1, 32}_0 ∧ true) c in CNF: c -b^{1, 32}_2 ∨ b^{1, 32}_1 ∨ b^{1, 32}_0 ∨ false c in DIMACS: -1256 1257 1258 0 c 3 does not represent an automaton state. c -(-b^{1, 32}_2 ∧ b^{1, 32}_1 ∧ b^{1, 32}_0 ∧ true) c in CNF: c b^{1, 32}_2 ∨ -b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ false c in DIMACS: 1256 -1257 -1258 0 c -3 does not represent an automaton state. c -( b^{1, 32}_2 ∧ b^{1, 32}_1 ∧ b^{1, 32}_0 ∧ true) c in CNF: c -b^{1, 32}_2 ∨ -b^{1, 32}_1 ∨ -b^{1, 32}_0 ∨ false c in DIMACS: -1256 -1257 -1258 0 c i = 33 c -2+1 --> -1 c ( b^{1, 33}_2 ∧ b^{1, 33}_1 ∧ -b^{1, 33}_0 ∧ p_33) -> ( b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ b^{1, 34}_0) c in CNF: c -b^{1, 33}_2 ∨ -b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ -p_33 ∨ b^{1, 34}_2 c -b^{1, 33}_2 ∨ -b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ -p_33 ∨ -b^{1, 34}_1 c -b^{1, 33}_2 ∨ -b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ -p_33 ∨ b^{1, 34}_0 c in DIMACS: -1259 -1260 1261 -33 1262 0 -1259 -1260 1261 -33 -1263 0 -1259 -1260 1261 -33 1264 0 c -1+1 --> 0 c ( b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ b^{1, 33}_0 ∧ p_33) -> (-b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ -b^{1, 34}_0) c in CNF: c -b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ -p_33 ∨ -b^{1, 34}_2 c -b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ -p_33 ∨ -b^{1, 34}_1 c -b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ -p_33 ∨ -b^{1, 34}_0 c in DIMACS: -1259 1260 -1261 -33 -1262 0 -1259 1260 -1261 -33 -1263 0 -1259 1260 -1261 -33 -1264 0 c 0+1 --> 1 c (-b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ -b^{1, 33}_0 ∧ p_33) -> (-b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ b^{1, 34}_0) c in CNF: c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ -p_33 ∨ -b^{1, 34}_2 c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ -p_33 ∨ -b^{1, 34}_1 c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ -p_33 ∨ b^{1, 34}_0 c in DIMACS: 1259 1260 1261 -33 -1262 0 1259 1260 1261 -33 -1263 0 1259 1260 1261 -33 1264 0 c 1+1 --> 2 c (-b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ b^{1, 33}_0 ∧ p_33) -> (-b^{1, 34}_2 ∧ b^{1, 34}_1 ∧ -b^{1, 34}_0) c in CNF: c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ -p_33 ∨ -b^{1, 34}_2 c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ -p_33 ∨ b^{1, 34}_1 c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ -p_33 ∨ -b^{1, 34}_0 c in DIMACS: 1259 1260 -1261 -33 -1262 0 1259 1260 -1261 -33 1263 0 1259 1260 -1261 -33 -1264 0 c 2+1 --> break c (-b^{1, 33}_2 ∧ b^{1, 33}_1 ∧ -b^{1, 33}_0 ∧ p_33) -> break c in CNF: c b^{1, 33}_2 ∨ -b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ -p_33 ∨ break c in DIMACS: 1259 -1260 1261 -33 1162 0 c 2-1 --> 1 c (-b^{1, 33}_2 ∧ b^{1, 33}_1 ∧ -b^{1, 33}_0 ∧ -p_33) -> (-b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ b^{1, 34}_0) c in CNF: c b^{1, 33}_2 ∨ -b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ p_33 ∨ -b^{1, 34}_2 c b^{1, 33}_2 ∨ -b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ p_33 ∨ -b^{1, 34}_1 c b^{1, 33}_2 ∨ -b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ p_33 ∨ b^{1, 34}_0 c in DIMACS: 1259 -1260 1261 33 -1262 0 1259 -1260 1261 33 -1263 0 1259 -1260 1261 33 1264 0 c 1-1 --> 0 c (-b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ b^{1, 33}_0 ∧ -p_33) -> (-b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ -b^{1, 34}_0) c in CNF: c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ p_33 ∨ -b^{1, 34}_2 c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ p_33 ∨ -b^{1, 34}_1 c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ p_33 ∨ -b^{1, 34}_0 c in DIMACS: 1259 1260 -1261 33 -1262 0 1259 1260 -1261 33 -1263 0 1259 1260 -1261 33 -1264 0 c 0-1 --> -1 c (-b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ -b^{1, 33}_0 ∧ -p_33) -> ( b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ b^{1, 34}_0) c in CNF: c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ p_33 ∨ b^{1, 34}_2 c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ p_33 ∨ -b^{1, 34}_1 c b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ p_33 ∨ b^{1, 34}_0 c in DIMACS: 1259 1260 1261 33 1262 0 1259 1260 1261 33 -1263 0 1259 1260 1261 33 1264 0 c -1-1 --> -2 c ( b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ b^{1, 33}_0 ∧ -p_33) -> ( b^{1, 34}_2 ∧ b^{1, 34}_1 ∧ -b^{1, 34}_0) c in CNF: c -b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ p_33 ∨ b^{1, 34}_2 c -b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ p_33 ∨ b^{1, 34}_1 c -b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ p_33 ∨ -b^{1, 34}_0 c in DIMACS: -1259 1260 -1261 33 1262 0 -1259 1260 -1261 33 1263 0 -1259 1260 -1261 33 -1264 0 c -2-1 --> break c ( b^{1, 33}_2 ∧ b^{1, 33}_1 ∧ -b^{1, 33}_0 ∧ -p_33) -> break c in CNF: c -b^{1, 33}_2 ∨ -b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ p_33 ∨ break c in DIMACS: -1259 -1260 1261 33 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 33}_2 ∧ -b^{1, 33}_1 ∧ -b^{1, 33}_0 ∧ true) c in CNF: c -b^{1, 33}_2 ∨ b^{1, 33}_1 ∨ b^{1, 33}_0 ∨ false c in DIMACS: -1259 1260 1261 0 c 3 does not represent an automaton state. c -(-b^{1, 33}_2 ∧ b^{1, 33}_1 ∧ b^{1, 33}_0 ∧ true) c in CNF: c b^{1, 33}_2 ∨ -b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ false c in DIMACS: 1259 -1260 -1261 0 c -3 does not represent an automaton state. c -( b^{1, 33}_2 ∧ b^{1, 33}_1 ∧ b^{1, 33}_0 ∧ true) c in CNF: c -b^{1, 33}_2 ∨ -b^{1, 33}_1 ∨ -b^{1, 33}_0 ∨ false c in DIMACS: -1259 -1260 -1261 0 c i = 34 c -2+1 --> -1 c ( b^{1, 34}_2 ∧ b^{1, 34}_1 ∧ -b^{1, 34}_0 ∧ p_34) -> ( b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ b^{1, 35}_0) c in CNF: c -b^{1, 34}_2 ∨ -b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ -p_34 ∨ b^{1, 35}_2 c -b^{1, 34}_2 ∨ -b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ -p_34 ∨ -b^{1, 35}_1 c -b^{1, 34}_2 ∨ -b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ -p_34 ∨ b^{1, 35}_0 c in DIMACS: -1262 -1263 1264 -34 1265 0 -1262 -1263 1264 -34 -1266 0 -1262 -1263 1264 -34 1267 0 c -1+1 --> 0 c ( b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ b^{1, 34}_0 ∧ p_34) -> (-b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ -b^{1, 35}_0) c in CNF: c -b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ -p_34 ∨ -b^{1, 35}_2 c -b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ -p_34 ∨ -b^{1, 35}_1 c -b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ -p_34 ∨ -b^{1, 35}_0 c in DIMACS: -1262 1263 -1264 -34 -1265 0 -1262 1263 -1264 -34 -1266 0 -1262 1263 -1264 -34 -1267 0 c 0+1 --> 1 c (-b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ -b^{1, 34}_0 ∧ p_34) -> (-b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ b^{1, 35}_0) c in CNF: c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ -p_34 ∨ -b^{1, 35}_2 c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ -p_34 ∨ -b^{1, 35}_1 c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ -p_34 ∨ b^{1, 35}_0 c in DIMACS: 1262 1263 1264 -34 -1265 0 1262 1263 1264 -34 -1266 0 1262 1263 1264 -34 1267 0 c 1+1 --> 2 c (-b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ b^{1, 34}_0 ∧ p_34) -> (-b^{1, 35}_2 ∧ b^{1, 35}_1 ∧ -b^{1, 35}_0) c in CNF: c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ -p_34 ∨ -b^{1, 35}_2 c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ -p_34 ∨ b^{1, 35}_1 c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ -p_34 ∨ -b^{1, 35}_0 c in DIMACS: 1262 1263 -1264 -34 -1265 0 1262 1263 -1264 -34 1266 0 1262 1263 -1264 -34 -1267 0 c 2+1 --> break c (-b^{1, 34}_2 ∧ b^{1, 34}_1 ∧ -b^{1, 34}_0 ∧ p_34) -> break c in CNF: c b^{1, 34}_2 ∨ -b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ -p_34 ∨ break c in DIMACS: 1262 -1263 1264 -34 1162 0 c 2-1 --> 1 c (-b^{1, 34}_2 ∧ b^{1, 34}_1 ∧ -b^{1, 34}_0 ∧ -p_34) -> (-b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ b^{1, 35}_0) c in CNF: c b^{1, 34}_2 ∨ -b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ p_34 ∨ -b^{1, 35}_2 c b^{1, 34}_2 ∨ -b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ p_34 ∨ -b^{1, 35}_1 c b^{1, 34}_2 ∨ -b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ p_34 ∨ b^{1, 35}_0 c in DIMACS: 1262 -1263 1264 34 -1265 0 1262 -1263 1264 34 -1266 0 1262 -1263 1264 34 1267 0 c 1-1 --> 0 c (-b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ b^{1, 34}_0 ∧ -p_34) -> (-b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ -b^{1, 35}_0) c in CNF: c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ p_34 ∨ -b^{1, 35}_2 c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ p_34 ∨ -b^{1, 35}_1 c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ p_34 ∨ -b^{1, 35}_0 c in DIMACS: 1262 1263 -1264 34 -1265 0 1262 1263 -1264 34 -1266 0 1262 1263 -1264 34 -1267 0 c 0-1 --> -1 c (-b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ -b^{1, 34}_0 ∧ -p_34) -> ( b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ b^{1, 35}_0) c in CNF: c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ p_34 ∨ b^{1, 35}_2 c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ p_34 ∨ -b^{1, 35}_1 c b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ p_34 ∨ b^{1, 35}_0 c in DIMACS: 1262 1263 1264 34 1265 0 1262 1263 1264 34 -1266 0 1262 1263 1264 34 1267 0 c -1-1 --> -2 c ( b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ b^{1, 34}_0 ∧ -p_34) -> ( b^{1, 35}_2 ∧ b^{1, 35}_1 ∧ -b^{1, 35}_0) c in CNF: c -b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ p_34 ∨ b^{1, 35}_2 c -b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ p_34 ∨ b^{1, 35}_1 c -b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ p_34 ∨ -b^{1, 35}_0 c in DIMACS: -1262 1263 -1264 34 1265 0 -1262 1263 -1264 34 1266 0 -1262 1263 -1264 34 -1267 0 c -2-1 --> break c ( b^{1, 34}_2 ∧ b^{1, 34}_1 ∧ -b^{1, 34}_0 ∧ -p_34) -> break c in CNF: c -b^{1, 34}_2 ∨ -b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ p_34 ∨ break c in DIMACS: -1262 -1263 1264 34 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 34}_2 ∧ -b^{1, 34}_1 ∧ -b^{1, 34}_0 ∧ true) c in CNF: c -b^{1, 34}_2 ∨ b^{1, 34}_1 ∨ b^{1, 34}_0 ∨ false c in DIMACS: -1262 1263 1264 0 c 3 does not represent an automaton state. c -(-b^{1, 34}_2 ∧ b^{1, 34}_1 ∧ b^{1, 34}_0 ∧ true) c in CNF: c b^{1, 34}_2 ∨ -b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ false c in DIMACS: 1262 -1263 -1264 0 c -3 does not represent an automaton state. c -( b^{1, 34}_2 ∧ b^{1, 34}_1 ∧ b^{1, 34}_0 ∧ true) c in CNF: c -b^{1, 34}_2 ∨ -b^{1, 34}_1 ∨ -b^{1, 34}_0 ∨ false c in DIMACS: -1262 -1263 -1264 0 c i = 35 c -2+1 --> -1 c ( b^{1, 35}_2 ∧ b^{1, 35}_1 ∧ -b^{1, 35}_0 ∧ p_35) -> ( b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ b^{1, 36}_0) c in CNF: c -b^{1, 35}_2 ∨ -b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ -p_35 ∨ b^{1, 36}_2 c -b^{1, 35}_2 ∨ -b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ -p_35 ∨ -b^{1, 36}_1 c -b^{1, 35}_2 ∨ -b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ -p_35 ∨ b^{1, 36}_0 c in DIMACS: -1265 -1266 1267 -35 1268 0 -1265 -1266 1267 -35 -1269 0 -1265 -1266 1267 -35 1270 0 c -1+1 --> 0 c ( b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ b^{1, 35}_0 ∧ p_35) -> (-b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ -b^{1, 36}_0) c in CNF: c -b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ -p_35 ∨ -b^{1, 36}_2 c -b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ -p_35 ∨ -b^{1, 36}_1 c -b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ -p_35 ∨ -b^{1, 36}_0 c in DIMACS: -1265 1266 -1267 -35 -1268 0 -1265 1266 -1267 -35 -1269 0 -1265 1266 -1267 -35 -1270 0 c 0+1 --> 1 c (-b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ -b^{1, 35}_0 ∧ p_35) -> (-b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ b^{1, 36}_0) c in CNF: c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ -p_35 ∨ -b^{1, 36}_2 c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ -p_35 ∨ -b^{1, 36}_1 c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ -p_35 ∨ b^{1, 36}_0 c in DIMACS: 1265 1266 1267 -35 -1268 0 1265 1266 1267 -35 -1269 0 1265 1266 1267 -35 1270 0 c 1+1 --> 2 c (-b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ b^{1, 35}_0 ∧ p_35) -> (-b^{1, 36}_2 ∧ b^{1, 36}_1 ∧ -b^{1, 36}_0) c in CNF: c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ -p_35 ∨ -b^{1, 36}_2 c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ -p_35 ∨ b^{1, 36}_1 c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ -p_35 ∨ -b^{1, 36}_0 c in DIMACS: 1265 1266 -1267 -35 -1268 0 1265 1266 -1267 -35 1269 0 1265 1266 -1267 -35 -1270 0 c 2+1 --> break c (-b^{1, 35}_2 ∧ b^{1, 35}_1 ∧ -b^{1, 35}_0 ∧ p_35) -> break c in CNF: c b^{1, 35}_2 ∨ -b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ -p_35 ∨ break c in DIMACS: 1265 -1266 1267 -35 1162 0 c 2-1 --> 1 c (-b^{1, 35}_2 ∧ b^{1, 35}_1 ∧ -b^{1, 35}_0 ∧ -p_35) -> (-b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ b^{1, 36}_0) c in CNF: c b^{1, 35}_2 ∨ -b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ p_35 ∨ -b^{1, 36}_2 c b^{1, 35}_2 ∨ -b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ p_35 ∨ -b^{1, 36}_1 c b^{1, 35}_2 ∨ -b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ p_35 ∨ b^{1, 36}_0 c in DIMACS: 1265 -1266 1267 35 -1268 0 1265 -1266 1267 35 -1269 0 1265 -1266 1267 35 1270 0 c 1-1 --> 0 c (-b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ b^{1, 35}_0 ∧ -p_35) -> (-b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ -b^{1, 36}_0) c in CNF: c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ p_35 ∨ -b^{1, 36}_2 c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ p_35 ∨ -b^{1, 36}_1 c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ p_35 ∨ -b^{1, 36}_0 c in DIMACS: 1265 1266 -1267 35 -1268 0 1265 1266 -1267 35 -1269 0 1265 1266 -1267 35 -1270 0 c 0-1 --> -1 c (-b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ -b^{1, 35}_0 ∧ -p_35) -> ( b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ b^{1, 36}_0) c in CNF: c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ p_35 ∨ b^{1, 36}_2 c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ p_35 ∨ -b^{1, 36}_1 c b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ p_35 ∨ b^{1, 36}_0 c in DIMACS: 1265 1266 1267 35 1268 0 1265 1266 1267 35 -1269 0 1265 1266 1267 35 1270 0 c -1-1 --> -2 c ( b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ b^{1, 35}_0 ∧ -p_35) -> ( b^{1, 36}_2 ∧ b^{1, 36}_1 ∧ -b^{1, 36}_0) c in CNF: c -b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ p_35 ∨ b^{1, 36}_2 c -b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ p_35 ∨ b^{1, 36}_1 c -b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ p_35 ∨ -b^{1, 36}_0 c in DIMACS: -1265 1266 -1267 35 1268 0 -1265 1266 -1267 35 1269 0 -1265 1266 -1267 35 -1270 0 c -2-1 --> break c ( b^{1, 35}_2 ∧ b^{1, 35}_1 ∧ -b^{1, 35}_0 ∧ -p_35) -> break c in CNF: c -b^{1, 35}_2 ∨ -b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ p_35 ∨ break c in DIMACS: -1265 -1266 1267 35 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 35}_2 ∧ -b^{1, 35}_1 ∧ -b^{1, 35}_0 ∧ true) c in CNF: c -b^{1, 35}_2 ∨ b^{1, 35}_1 ∨ b^{1, 35}_0 ∨ false c in DIMACS: -1265 1266 1267 0 c 3 does not represent an automaton state. c -(-b^{1, 35}_2 ∧ b^{1, 35}_1 ∧ b^{1, 35}_0 ∧ true) c in CNF: c b^{1, 35}_2 ∨ -b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ false c in DIMACS: 1265 -1266 -1267 0 c -3 does not represent an automaton state. c -( b^{1, 35}_2 ∧ b^{1, 35}_1 ∧ b^{1, 35}_0 ∧ true) c in CNF: c -b^{1, 35}_2 ∨ -b^{1, 35}_1 ∨ -b^{1, 35}_0 ∨ false c in DIMACS: -1265 -1266 -1267 0 c i = 36 c -2+1 --> -1 c ( b^{1, 36}_2 ∧ b^{1, 36}_1 ∧ -b^{1, 36}_0 ∧ p_36) -> ( b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ b^{1, 37}_0) c in CNF: c -b^{1, 36}_2 ∨ -b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ -p_36 ∨ b^{1, 37}_2 c -b^{1, 36}_2 ∨ -b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ -p_36 ∨ -b^{1, 37}_1 c -b^{1, 36}_2 ∨ -b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ -p_36 ∨ b^{1, 37}_0 c in DIMACS: -1268 -1269 1270 -36 1271 0 -1268 -1269 1270 -36 -1272 0 -1268 -1269 1270 -36 1273 0 c -1+1 --> 0 c ( b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ b^{1, 36}_0 ∧ p_36) -> (-b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ -b^{1, 37}_0) c in CNF: c -b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ -p_36 ∨ -b^{1, 37}_2 c -b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ -p_36 ∨ -b^{1, 37}_1 c -b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ -p_36 ∨ -b^{1, 37}_0 c in DIMACS: -1268 1269 -1270 -36 -1271 0 -1268 1269 -1270 -36 -1272 0 -1268 1269 -1270 -36 -1273 0 c 0+1 --> 1 c (-b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ -b^{1, 36}_0 ∧ p_36) -> (-b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ b^{1, 37}_0) c in CNF: c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ -p_36 ∨ -b^{1, 37}_2 c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ -p_36 ∨ -b^{1, 37}_1 c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ -p_36 ∨ b^{1, 37}_0 c in DIMACS: 1268 1269 1270 -36 -1271 0 1268 1269 1270 -36 -1272 0 1268 1269 1270 -36 1273 0 c 1+1 --> 2 c (-b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ b^{1, 36}_0 ∧ p_36) -> (-b^{1, 37}_2 ∧ b^{1, 37}_1 ∧ -b^{1, 37}_0) c in CNF: c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ -p_36 ∨ -b^{1, 37}_2 c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ -p_36 ∨ b^{1, 37}_1 c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ -p_36 ∨ -b^{1, 37}_0 c in DIMACS: 1268 1269 -1270 -36 -1271 0 1268 1269 -1270 -36 1272 0 1268 1269 -1270 -36 -1273 0 c 2+1 --> break c (-b^{1, 36}_2 ∧ b^{1, 36}_1 ∧ -b^{1, 36}_0 ∧ p_36) -> break c in CNF: c b^{1, 36}_2 ∨ -b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ -p_36 ∨ break c in DIMACS: 1268 -1269 1270 -36 1162 0 c 2-1 --> 1 c (-b^{1, 36}_2 ∧ b^{1, 36}_1 ∧ -b^{1, 36}_0 ∧ -p_36) -> (-b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ b^{1, 37}_0) c in CNF: c b^{1, 36}_2 ∨ -b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ p_36 ∨ -b^{1, 37}_2 c b^{1, 36}_2 ∨ -b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ p_36 ∨ -b^{1, 37}_1 c b^{1, 36}_2 ∨ -b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ p_36 ∨ b^{1, 37}_0 c in DIMACS: 1268 -1269 1270 36 -1271 0 1268 -1269 1270 36 -1272 0 1268 -1269 1270 36 1273 0 c 1-1 --> 0 c (-b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ b^{1, 36}_0 ∧ -p_36) -> (-b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ -b^{1, 37}_0) c in CNF: c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ p_36 ∨ -b^{1, 37}_2 c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ p_36 ∨ -b^{1, 37}_1 c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ p_36 ∨ -b^{1, 37}_0 c in DIMACS: 1268 1269 -1270 36 -1271 0 1268 1269 -1270 36 -1272 0 1268 1269 -1270 36 -1273 0 c 0-1 --> -1 c (-b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ -b^{1, 36}_0 ∧ -p_36) -> ( b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ b^{1, 37}_0) c in CNF: c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ p_36 ∨ b^{1, 37}_2 c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ p_36 ∨ -b^{1, 37}_1 c b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ p_36 ∨ b^{1, 37}_0 c in DIMACS: 1268 1269 1270 36 1271 0 1268 1269 1270 36 -1272 0 1268 1269 1270 36 1273 0 c -1-1 --> -2 c ( b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ b^{1, 36}_0 ∧ -p_36) -> ( b^{1, 37}_2 ∧ b^{1, 37}_1 ∧ -b^{1, 37}_0) c in CNF: c -b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ p_36 ∨ b^{1, 37}_2 c -b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ p_36 ∨ b^{1, 37}_1 c -b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ p_36 ∨ -b^{1, 37}_0 c in DIMACS: -1268 1269 -1270 36 1271 0 -1268 1269 -1270 36 1272 0 -1268 1269 -1270 36 -1273 0 c -2-1 --> break c ( b^{1, 36}_2 ∧ b^{1, 36}_1 ∧ -b^{1, 36}_0 ∧ -p_36) -> break c in CNF: c -b^{1, 36}_2 ∨ -b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ p_36 ∨ break c in DIMACS: -1268 -1269 1270 36 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 36}_2 ∧ -b^{1, 36}_1 ∧ -b^{1, 36}_0 ∧ true) c in CNF: c -b^{1, 36}_2 ∨ b^{1, 36}_1 ∨ b^{1, 36}_0 ∨ false c in DIMACS: -1268 1269 1270 0 c 3 does not represent an automaton state. c -(-b^{1, 36}_2 ∧ b^{1, 36}_1 ∧ b^{1, 36}_0 ∧ true) c in CNF: c b^{1, 36}_2 ∨ -b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ false c in DIMACS: 1268 -1269 -1270 0 c -3 does not represent an automaton state. c -( b^{1, 36}_2 ∧ b^{1, 36}_1 ∧ b^{1, 36}_0 ∧ true) c in CNF: c -b^{1, 36}_2 ∨ -b^{1, 36}_1 ∨ -b^{1, 36}_0 ∨ false c in DIMACS: -1268 -1269 -1270 0 c i = 37 c -2+1 --> -1 c ( b^{1, 37}_2 ∧ b^{1, 37}_1 ∧ -b^{1, 37}_0 ∧ p_37) -> ( b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ b^{1, 38}_0) c in CNF: c -b^{1, 37}_2 ∨ -b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ -p_37 ∨ b^{1, 38}_2 c -b^{1, 37}_2 ∨ -b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ -p_37 ∨ -b^{1, 38}_1 c -b^{1, 37}_2 ∨ -b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ -p_37 ∨ b^{1, 38}_0 c in DIMACS: -1271 -1272 1273 -37 1274 0 -1271 -1272 1273 -37 -1275 0 -1271 -1272 1273 -37 1276 0 c -1+1 --> 0 c ( b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ b^{1, 37}_0 ∧ p_37) -> (-b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ -b^{1, 38}_0) c in CNF: c -b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ -p_37 ∨ -b^{1, 38}_2 c -b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ -p_37 ∨ -b^{1, 38}_1 c -b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ -p_37 ∨ -b^{1, 38}_0 c in DIMACS: -1271 1272 -1273 -37 -1274 0 -1271 1272 -1273 -37 -1275 0 -1271 1272 -1273 -37 -1276 0 c 0+1 --> 1 c (-b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ -b^{1, 37}_0 ∧ p_37) -> (-b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ b^{1, 38}_0) c in CNF: c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ -p_37 ∨ -b^{1, 38}_2 c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ -p_37 ∨ -b^{1, 38}_1 c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ -p_37 ∨ b^{1, 38}_0 c in DIMACS: 1271 1272 1273 -37 -1274 0 1271 1272 1273 -37 -1275 0 1271 1272 1273 -37 1276 0 c 1+1 --> 2 c (-b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ b^{1, 37}_0 ∧ p_37) -> (-b^{1, 38}_2 ∧ b^{1, 38}_1 ∧ -b^{1, 38}_0) c in CNF: c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ -p_37 ∨ -b^{1, 38}_2 c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ -p_37 ∨ b^{1, 38}_1 c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ -p_37 ∨ -b^{1, 38}_0 c in DIMACS: 1271 1272 -1273 -37 -1274 0 1271 1272 -1273 -37 1275 0 1271 1272 -1273 -37 -1276 0 c 2+1 --> break c (-b^{1, 37}_2 ∧ b^{1, 37}_1 ∧ -b^{1, 37}_0 ∧ p_37) -> break c in CNF: c b^{1, 37}_2 ∨ -b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ -p_37 ∨ break c in DIMACS: 1271 -1272 1273 -37 1162 0 c 2-1 --> 1 c (-b^{1, 37}_2 ∧ b^{1, 37}_1 ∧ -b^{1, 37}_0 ∧ -p_37) -> (-b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ b^{1, 38}_0) c in CNF: c b^{1, 37}_2 ∨ -b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ p_37 ∨ -b^{1, 38}_2 c b^{1, 37}_2 ∨ -b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ p_37 ∨ -b^{1, 38}_1 c b^{1, 37}_2 ∨ -b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ p_37 ∨ b^{1, 38}_0 c in DIMACS: 1271 -1272 1273 37 -1274 0 1271 -1272 1273 37 -1275 0 1271 -1272 1273 37 1276 0 c 1-1 --> 0 c (-b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ b^{1, 37}_0 ∧ -p_37) -> (-b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ -b^{1, 38}_0) c in CNF: c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ p_37 ∨ -b^{1, 38}_2 c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ p_37 ∨ -b^{1, 38}_1 c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ p_37 ∨ -b^{1, 38}_0 c in DIMACS: 1271 1272 -1273 37 -1274 0 1271 1272 -1273 37 -1275 0 1271 1272 -1273 37 -1276 0 c 0-1 --> -1 c (-b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ -b^{1, 37}_0 ∧ -p_37) -> ( b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ b^{1, 38}_0) c in CNF: c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ p_37 ∨ b^{1, 38}_2 c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ p_37 ∨ -b^{1, 38}_1 c b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ p_37 ∨ b^{1, 38}_0 c in DIMACS: 1271 1272 1273 37 1274 0 1271 1272 1273 37 -1275 0 1271 1272 1273 37 1276 0 c -1-1 --> -2 c ( b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ b^{1, 37}_0 ∧ -p_37) -> ( b^{1, 38}_2 ∧ b^{1, 38}_1 ∧ -b^{1, 38}_0) c in CNF: c -b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ p_37 ∨ b^{1, 38}_2 c -b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ p_37 ∨ b^{1, 38}_1 c -b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ p_37 ∨ -b^{1, 38}_0 c in DIMACS: -1271 1272 -1273 37 1274 0 -1271 1272 -1273 37 1275 0 -1271 1272 -1273 37 -1276 0 c -2-1 --> break c ( b^{1, 37}_2 ∧ b^{1, 37}_1 ∧ -b^{1, 37}_0 ∧ -p_37) -> break c in CNF: c -b^{1, 37}_2 ∨ -b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ p_37 ∨ break c in DIMACS: -1271 -1272 1273 37 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 37}_2 ∧ -b^{1, 37}_1 ∧ -b^{1, 37}_0 ∧ true) c in CNF: c -b^{1, 37}_2 ∨ b^{1, 37}_1 ∨ b^{1, 37}_0 ∨ false c in DIMACS: -1271 1272 1273 0 c 3 does not represent an automaton state. c -(-b^{1, 37}_2 ∧ b^{1, 37}_1 ∧ b^{1, 37}_0 ∧ true) c in CNF: c b^{1, 37}_2 ∨ -b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ false c in DIMACS: 1271 -1272 -1273 0 c -3 does not represent an automaton state. c -( b^{1, 37}_2 ∧ b^{1, 37}_1 ∧ b^{1, 37}_0 ∧ true) c in CNF: c -b^{1, 37}_2 ∨ -b^{1, 37}_1 ∨ -b^{1, 37}_0 ∨ false c in DIMACS: -1271 -1272 -1273 0 c i = 38 c -2+1 --> -1 c ( b^{1, 38}_2 ∧ b^{1, 38}_1 ∧ -b^{1, 38}_0 ∧ p_38) -> ( b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ b^{1, 39}_0) c in CNF: c -b^{1, 38}_2 ∨ -b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ -p_38 ∨ b^{1, 39}_2 c -b^{1, 38}_2 ∨ -b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ -p_38 ∨ -b^{1, 39}_1 c -b^{1, 38}_2 ∨ -b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ -p_38 ∨ b^{1, 39}_0 c in DIMACS: -1274 -1275 1276 -38 1277 0 -1274 -1275 1276 -38 -1278 0 -1274 -1275 1276 -38 1279 0 c -1+1 --> 0 c ( b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ b^{1, 38}_0 ∧ p_38) -> (-b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ -b^{1, 39}_0) c in CNF: c -b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ -p_38 ∨ -b^{1, 39}_2 c -b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ -p_38 ∨ -b^{1, 39}_1 c -b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ -p_38 ∨ -b^{1, 39}_0 c in DIMACS: -1274 1275 -1276 -38 -1277 0 -1274 1275 -1276 -38 -1278 0 -1274 1275 -1276 -38 -1279 0 c 0+1 --> 1 c (-b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ -b^{1, 38}_0 ∧ p_38) -> (-b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ b^{1, 39}_0) c in CNF: c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ -p_38 ∨ -b^{1, 39}_2 c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ -p_38 ∨ -b^{1, 39}_1 c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ -p_38 ∨ b^{1, 39}_0 c in DIMACS: 1274 1275 1276 -38 -1277 0 1274 1275 1276 -38 -1278 0 1274 1275 1276 -38 1279 0 c 1+1 --> 2 c (-b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ b^{1, 38}_0 ∧ p_38) -> (-b^{1, 39}_2 ∧ b^{1, 39}_1 ∧ -b^{1, 39}_0) c in CNF: c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ -p_38 ∨ -b^{1, 39}_2 c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ -p_38 ∨ b^{1, 39}_1 c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ -p_38 ∨ -b^{1, 39}_0 c in DIMACS: 1274 1275 -1276 -38 -1277 0 1274 1275 -1276 -38 1278 0 1274 1275 -1276 -38 -1279 0 c 2+1 --> break c (-b^{1, 38}_2 ∧ b^{1, 38}_1 ∧ -b^{1, 38}_0 ∧ p_38) -> break c in CNF: c b^{1, 38}_2 ∨ -b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ -p_38 ∨ break c in DIMACS: 1274 -1275 1276 -38 1162 0 c 2-1 --> 1 c (-b^{1, 38}_2 ∧ b^{1, 38}_1 ∧ -b^{1, 38}_0 ∧ -p_38) -> (-b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ b^{1, 39}_0) c in CNF: c b^{1, 38}_2 ∨ -b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ p_38 ∨ -b^{1, 39}_2 c b^{1, 38}_2 ∨ -b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ p_38 ∨ -b^{1, 39}_1 c b^{1, 38}_2 ∨ -b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ p_38 ∨ b^{1, 39}_0 c in DIMACS: 1274 -1275 1276 38 -1277 0 1274 -1275 1276 38 -1278 0 1274 -1275 1276 38 1279 0 c 1-1 --> 0 c (-b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ b^{1, 38}_0 ∧ -p_38) -> (-b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ -b^{1, 39}_0) c in CNF: c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ p_38 ∨ -b^{1, 39}_2 c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ p_38 ∨ -b^{1, 39}_1 c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ p_38 ∨ -b^{1, 39}_0 c in DIMACS: 1274 1275 -1276 38 -1277 0 1274 1275 -1276 38 -1278 0 1274 1275 -1276 38 -1279 0 c 0-1 --> -1 c (-b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ -b^{1, 38}_0 ∧ -p_38) -> ( b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ b^{1, 39}_0) c in CNF: c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ p_38 ∨ b^{1, 39}_2 c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ p_38 ∨ -b^{1, 39}_1 c b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ p_38 ∨ b^{1, 39}_0 c in DIMACS: 1274 1275 1276 38 1277 0 1274 1275 1276 38 -1278 0 1274 1275 1276 38 1279 0 c -1-1 --> -2 c ( b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ b^{1, 38}_0 ∧ -p_38) -> ( b^{1, 39}_2 ∧ b^{1, 39}_1 ∧ -b^{1, 39}_0) c in CNF: c -b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ p_38 ∨ b^{1, 39}_2 c -b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ p_38 ∨ b^{1, 39}_1 c -b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ p_38 ∨ -b^{1, 39}_0 c in DIMACS: -1274 1275 -1276 38 1277 0 -1274 1275 -1276 38 1278 0 -1274 1275 -1276 38 -1279 0 c -2-1 --> break c ( b^{1, 38}_2 ∧ b^{1, 38}_1 ∧ -b^{1, 38}_0 ∧ -p_38) -> break c in CNF: c -b^{1, 38}_2 ∨ -b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ p_38 ∨ break c in DIMACS: -1274 -1275 1276 38 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 38}_2 ∧ -b^{1, 38}_1 ∧ -b^{1, 38}_0 ∧ true) c in CNF: c -b^{1, 38}_2 ∨ b^{1, 38}_1 ∨ b^{1, 38}_0 ∨ false c in DIMACS: -1274 1275 1276 0 c 3 does not represent an automaton state. c -(-b^{1, 38}_2 ∧ b^{1, 38}_1 ∧ b^{1, 38}_0 ∧ true) c in CNF: c b^{1, 38}_2 ∨ -b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ false c in DIMACS: 1274 -1275 -1276 0 c -3 does not represent an automaton state. c -( b^{1, 38}_2 ∧ b^{1, 38}_1 ∧ b^{1, 38}_0 ∧ true) c in CNF: c -b^{1, 38}_2 ∨ -b^{1, 38}_1 ∨ -b^{1, 38}_0 ∨ false c in DIMACS: -1274 -1275 -1276 0 c i = 39 c -2+1 --> -1 c ( b^{1, 39}_2 ∧ b^{1, 39}_1 ∧ -b^{1, 39}_0 ∧ p_39) -> ( b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ b^{1, 40}_0) c in CNF: c -b^{1, 39}_2 ∨ -b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ -p_39 ∨ b^{1, 40}_2 c -b^{1, 39}_2 ∨ -b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ -p_39 ∨ -b^{1, 40}_1 c -b^{1, 39}_2 ∨ -b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ -p_39 ∨ b^{1, 40}_0 c in DIMACS: -1277 -1278 1279 -39 1280 0 -1277 -1278 1279 -39 -1281 0 -1277 -1278 1279 -39 1282 0 c -1+1 --> 0 c ( b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ b^{1, 39}_0 ∧ p_39) -> (-b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ -b^{1, 40}_0) c in CNF: c -b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ -p_39 ∨ -b^{1, 40}_2 c -b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ -p_39 ∨ -b^{1, 40}_1 c -b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ -p_39 ∨ -b^{1, 40}_0 c in DIMACS: -1277 1278 -1279 -39 -1280 0 -1277 1278 -1279 -39 -1281 0 -1277 1278 -1279 -39 -1282 0 c 0+1 --> 1 c (-b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ -b^{1, 39}_0 ∧ p_39) -> (-b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ b^{1, 40}_0) c in CNF: c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ -p_39 ∨ -b^{1, 40}_2 c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ -p_39 ∨ -b^{1, 40}_1 c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ -p_39 ∨ b^{1, 40}_0 c in DIMACS: 1277 1278 1279 -39 -1280 0 1277 1278 1279 -39 -1281 0 1277 1278 1279 -39 1282 0 c 1+1 --> 2 c (-b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ b^{1, 39}_0 ∧ p_39) -> (-b^{1, 40}_2 ∧ b^{1, 40}_1 ∧ -b^{1, 40}_0) c in CNF: c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ -p_39 ∨ -b^{1, 40}_2 c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ -p_39 ∨ b^{1, 40}_1 c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ -p_39 ∨ -b^{1, 40}_0 c in DIMACS: 1277 1278 -1279 -39 -1280 0 1277 1278 -1279 -39 1281 0 1277 1278 -1279 -39 -1282 0 c 2+1 --> break c (-b^{1, 39}_2 ∧ b^{1, 39}_1 ∧ -b^{1, 39}_0 ∧ p_39) -> break c in CNF: c b^{1, 39}_2 ∨ -b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ -p_39 ∨ break c in DIMACS: 1277 -1278 1279 -39 1162 0 c 2-1 --> 1 c (-b^{1, 39}_2 ∧ b^{1, 39}_1 ∧ -b^{1, 39}_0 ∧ -p_39) -> (-b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ b^{1, 40}_0) c in CNF: c b^{1, 39}_2 ∨ -b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ p_39 ∨ -b^{1, 40}_2 c b^{1, 39}_2 ∨ -b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ p_39 ∨ -b^{1, 40}_1 c b^{1, 39}_2 ∨ -b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ p_39 ∨ b^{1, 40}_0 c in DIMACS: 1277 -1278 1279 39 -1280 0 1277 -1278 1279 39 -1281 0 1277 -1278 1279 39 1282 0 c 1-1 --> 0 c (-b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ b^{1, 39}_0 ∧ -p_39) -> (-b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ -b^{1, 40}_0) c in CNF: c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ p_39 ∨ -b^{1, 40}_2 c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ p_39 ∨ -b^{1, 40}_1 c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ p_39 ∨ -b^{1, 40}_0 c in DIMACS: 1277 1278 -1279 39 -1280 0 1277 1278 -1279 39 -1281 0 1277 1278 -1279 39 -1282 0 c 0-1 --> -1 c (-b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ -b^{1, 39}_0 ∧ -p_39) -> ( b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ b^{1, 40}_0) c in CNF: c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ p_39 ∨ b^{1, 40}_2 c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ p_39 ∨ -b^{1, 40}_1 c b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ p_39 ∨ b^{1, 40}_0 c in DIMACS: 1277 1278 1279 39 1280 0 1277 1278 1279 39 -1281 0 1277 1278 1279 39 1282 0 c -1-1 --> -2 c ( b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ b^{1, 39}_0 ∧ -p_39) -> ( b^{1, 40}_2 ∧ b^{1, 40}_1 ∧ -b^{1, 40}_0) c in CNF: c -b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ p_39 ∨ b^{1, 40}_2 c -b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ p_39 ∨ b^{1, 40}_1 c -b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ p_39 ∨ -b^{1, 40}_0 c in DIMACS: -1277 1278 -1279 39 1280 0 -1277 1278 -1279 39 1281 0 -1277 1278 -1279 39 -1282 0 c -2-1 --> break c ( b^{1, 39}_2 ∧ b^{1, 39}_1 ∧ -b^{1, 39}_0 ∧ -p_39) -> break c in CNF: c -b^{1, 39}_2 ∨ -b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ p_39 ∨ break c in DIMACS: -1277 -1278 1279 39 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 39}_2 ∧ -b^{1, 39}_1 ∧ -b^{1, 39}_0 ∧ true) c in CNF: c -b^{1, 39}_2 ∨ b^{1, 39}_1 ∨ b^{1, 39}_0 ∨ false c in DIMACS: -1277 1278 1279 0 c 3 does not represent an automaton state. c -(-b^{1, 39}_2 ∧ b^{1, 39}_1 ∧ b^{1, 39}_0 ∧ true) c in CNF: c b^{1, 39}_2 ∨ -b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ false c in DIMACS: 1277 -1278 -1279 0 c -3 does not represent an automaton state. c -( b^{1, 39}_2 ∧ b^{1, 39}_1 ∧ b^{1, 39}_0 ∧ true) c in CNF: c -b^{1, 39}_2 ∨ -b^{1, 39}_1 ∨ -b^{1, 39}_0 ∨ false c in DIMACS: -1277 -1278 -1279 0 c i = 40 c -2+1 --> -1 c ( b^{1, 40}_2 ∧ b^{1, 40}_1 ∧ -b^{1, 40}_0 ∧ p_40) -> ( b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ b^{1, 41}_0) c in CNF: c -b^{1, 40}_2 ∨ -b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ -p_40 ∨ b^{1, 41}_2 c -b^{1, 40}_2 ∨ -b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ -p_40 ∨ -b^{1, 41}_1 c -b^{1, 40}_2 ∨ -b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ -p_40 ∨ b^{1, 41}_0 c in DIMACS: -1280 -1281 1282 -40 1283 0 -1280 -1281 1282 -40 -1284 0 -1280 -1281 1282 -40 1285 0 c -1+1 --> 0 c ( b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ b^{1, 40}_0 ∧ p_40) -> (-b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ -b^{1, 41}_0) c in CNF: c -b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ -p_40 ∨ -b^{1, 41}_2 c -b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ -p_40 ∨ -b^{1, 41}_1 c -b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ -p_40 ∨ -b^{1, 41}_0 c in DIMACS: -1280 1281 -1282 -40 -1283 0 -1280 1281 -1282 -40 -1284 0 -1280 1281 -1282 -40 -1285 0 c 0+1 --> 1 c (-b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ -b^{1, 40}_0 ∧ p_40) -> (-b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ b^{1, 41}_0) c in CNF: c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ -p_40 ∨ -b^{1, 41}_2 c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ -p_40 ∨ -b^{1, 41}_1 c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ -p_40 ∨ b^{1, 41}_0 c in DIMACS: 1280 1281 1282 -40 -1283 0 1280 1281 1282 -40 -1284 0 1280 1281 1282 -40 1285 0 c 1+1 --> 2 c (-b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ b^{1, 40}_0 ∧ p_40) -> (-b^{1, 41}_2 ∧ b^{1, 41}_1 ∧ -b^{1, 41}_0) c in CNF: c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ -p_40 ∨ -b^{1, 41}_2 c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ -p_40 ∨ b^{1, 41}_1 c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ -p_40 ∨ -b^{1, 41}_0 c in DIMACS: 1280 1281 -1282 -40 -1283 0 1280 1281 -1282 -40 1284 0 1280 1281 -1282 -40 -1285 0 c 2+1 --> break c (-b^{1, 40}_2 ∧ b^{1, 40}_1 ∧ -b^{1, 40}_0 ∧ p_40) -> break c in CNF: c b^{1, 40}_2 ∨ -b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ -p_40 ∨ break c in DIMACS: 1280 -1281 1282 -40 1162 0 c 2-1 --> 1 c (-b^{1, 40}_2 ∧ b^{1, 40}_1 ∧ -b^{1, 40}_0 ∧ -p_40) -> (-b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ b^{1, 41}_0) c in CNF: c b^{1, 40}_2 ∨ -b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ p_40 ∨ -b^{1, 41}_2 c b^{1, 40}_2 ∨ -b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ p_40 ∨ -b^{1, 41}_1 c b^{1, 40}_2 ∨ -b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ p_40 ∨ b^{1, 41}_0 c in DIMACS: 1280 -1281 1282 40 -1283 0 1280 -1281 1282 40 -1284 0 1280 -1281 1282 40 1285 0 c 1-1 --> 0 c (-b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ b^{1, 40}_0 ∧ -p_40) -> (-b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ -b^{1, 41}_0) c in CNF: c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ p_40 ∨ -b^{1, 41}_2 c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ p_40 ∨ -b^{1, 41}_1 c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ p_40 ∨ -b^{1, 41}_0 c in DIMACS: 1280 1281 -1282 40 -1283 0 1280 1281 -1282 40 -1284 0 1280 1281 -1282 40 -1285 0 c 0-1 --> -1 c (-b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ -b^{1, 40}_0 ∧ -p_40) -> ( b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ b^{1, 41}_0) c in CNF: c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ p_40 ∨ b^{1, 41}_2 c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ p_40 ∨ -b^{1, 41}_1 c b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ p_40 ∨ b^{1, 41}_0 c in DIMACS: 1280 1281 1282 40 1283 0 1280 1281 1282 40 -1284 0 1280 1281 1282 40 1285 0 c -1-1 --> -2 c ( b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ b^{1, 40}_0 ∧ -p_40) -> ( b^{1, 41}_2 ∧ b^{1, 41}_1 ∧ -b^{1, 41}_0) c in CNF: c -b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ p_40 ∨ b^{1, 41}_2 c -b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ p_40 ∨ b^{1, 41}_1 c -b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ p_40 ∨ -b^{1, 41}_0 c in DIMACS: -1280 1281 -1282 40 1283 0 -1280 1281 -1282 40 1284 0 -1280 1281 -1282 40 -1285 0 c -2-1 --> break c ( b^{1, 40}_2 ∧ b^{1, 40}_1 ∧ -b^{1, 40}_0 ∧ -p_40) -> break c in CNF: c -b^{1, 40}_2 ∨ -b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ p_40 ∨ break c in DIMACS: -1280 -1281 1282 40 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 40}_2 ∧ -b^{1, 40}_1 ∧ -b^{1, 40}_0 ∧ true) c in CNF: c -b^{1, 40}_2 ∨ b^{1, 40}_1 ∨ b^{1, 40}_0 ∨ false c in DIMACS: -1280 1281 1282 0 c 3 does not represent an automaton state. c -(-b^{1, 40}_2 ∧ b^{1, 40}_1 ∧ b^{1, 40}_0 ∧ true) c in CNF: c b^{1, 40}_2 ∨ -b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ false c in DIMACS: 1280 -1281 -1282 0 c -3 does not represent an automaton state. c -( b^{1, 40}_2 ∧ b^{1, 40}_1 ∧ b^{1, 40}_0 ∧ true) c in CNF: c -b^{1, 40}_2 ∨ -b^{1, 40}_1 ∨ -b^{1, 40}_0 ∨ false c in DIMACS: -1280 -1281 -1282 0 c i = 41 c -2+1 --> -1 c ( b^{1, 41}_2 ∧ b^{1, 41}_1 ∧ -b^{1, 41}_0 ∧ p_41) -> ( b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ b^{1, 42}_0) c in CNF: c -b^{1, 41}_2 ∨ -b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ -p_41 ∨ b^{1, 42}_2 c -b^{1, 41}_2 ∨ -b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ -p_41 ∨ -b^{1, 42}_1 c -b^{1, 41}_2 ∨ -b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ -p_41 ∨ b^{1, 42}_0 c in DIMACS: -1283 -1284 1285 -41 1286 0 -1283 -1284 1285 -41 -1287 0 -1283 -1284 1285 -41 1288 0 c -1+1 --> 0 c ( b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ b^{1, 41}_0 ∧ p_41) -> (-b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ -b^{1, 42}_0) c in CNF: c -b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ -p_41 ∨ -b^{1, 42}_2 c -b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ -p_41 ∨ -b^{1, 42}_1 c -b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ -p_41 ∨ -b^{1, 42}_0 c in DIMACS: -1283 1284 -1285 -41 -1286 0 -1283 1284 -1285 -41 -1287 0 -1283 1284 -1285 -41 -1288 0 c 0+1 --> 1 c (-b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ -b^{1, 41}_0 ∧ p_41) -> (-b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ b^{1, 42}_0) c in CNF: c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ -p_41 ∨ -b^{1, 42}_2 c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ -p_41 ∨ -b^{1, 42}_1 c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ -p_41 ∨ b^{1, 42}_0 c in DIMACS: 1283 1284 1285 -41 -1286 0 1283 1284 1285 -41 -1287 0 1283 1284 1285 -41 1288 0 c 1+1 --> 2 c (-b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ b^{1, 41}_0 ∧ p_41) -> (-b^{1, 42}_2 ∧ b^{1, 42}_1 ∧ -b^{1, 42}_0) c in CNF: c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ -p_41 ∨ -b^{1, 42}_2 c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ -p_41 ∨ b^{1, 42}_1 c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ -p_41 ∨ -b^{1, 42}_0 c in DIMACS: 1283 1284 -1285 -41 -1286 0 1283 1284 -1285 -41 1287 0 1283 1284 -1285 -41 -1288 0 c 2+1 --> break c (-b^{1, 41}_2 ∧ b^{1, 41}_1 ∧ -b^{1, 41}_0 ∧ p_41) -> break c in CNF: c b^{1, 41}_2 ∨ -b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ -p_41 ∨ break c in DIMACS: 1283 -1284 1285 -41 1162 0 c 2-1 --> 1 c (-b^{1, 41}_2 ∧ b^{1, 41}_1 ∧ -b^{1, 41}_0 ∧ -p_41) -> (-b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ b^{1, 42}_0) c in CNF: c b^{1, 41}_2 ∨ -b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ p_41 ∨ -b^{1, 42}_2 c b^{1, 41}_2 ∨ -b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ p_41 ∨ -b^{1, 42}_1 c b^{1, 41}_2 ∨ -b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ p_41 ∨ b^{1, 42}_0 c in DIMACS: 1283 -1284 1285 41 -1286 0 1283 -1284 1285 41 -1287 0 1283 -1284 1285 41 1288 0 c 1-1 --> 0 c (-b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ b^{1, 41}_0 ∧ -p_41) -> (-b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ -b^{1, 42}_0) c in CNF: c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ p_41 ∨ -b^{1, 42}_2 c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ p_41 ∨ -b^{1, 42}_1 c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ p_41 ∨ -b^{1, 42}_0 c in DIMACS: 1283 1284 -1285 41 -1286 0 1283 1284 -1285 41 -1287 0 1283 1284 -1285 41 -1288 0 c 0-1 --> -1 c (-b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ -b^{1, 41}_0 ∧ -p_41) -> ( b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ b^{1, 42}_0) c in CNF: c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ p_41 ∨ b^{1, 42}_2 c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ p_41 ∨ -b^{1, 42}_1 c b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ p_41 ∨ b^{1, 42}_0 c in DIMACS: 1283 1284 1285 41 1286 0 1283 1284 1285 41 -1287 0 1283 1284 1285 41 1288 0 c -1-1 --> -2 c ( b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ b^{1, 41}_0 ∧ -p_41) -> ( b^{1, 42}_2 ∧ b^{1, 42}_1 ∧ -b^{1, 42}_0) c in CNF: c -b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ p_41 ∨ b^{1, 42}_2 c -b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ p_41 ∨ b^{1, 42}_1 c -b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ p_41 ∨ -b^{1, 42}_0 c in DIMACS: -1283 1284 -1285 41 1286 0 -1283 1284 -1285 41 1287 0 -1283 1284 -1285 41 -1288 0 c -2-1 --> break c ( b^{1, 41}_2 ∧ b^{1, 41}_1 ∧ -b^{1, 41}_0 ∧ -p_41) -> break c in CNF: c -b^{1, 41}_2 ∨ -b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ p_41 ∨ break c in DIMACS: -1283 -1284 1285 41 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 41}_2 ∧ -b^{1, 41}_1 ∧ -b^{1, 41}_0 ∧ true) c in CNF: c -b^{1, 41}_2 ∨ b^{1, 41}_1 ∨ b^{1, 41}_0 ∨ false c in DIMACS: -1283 1284 1285 0 c 3 does not represent an automaton state. c -(-b^{1, 41}_2 ∧ b^{1, 41}_1 ∧ b^{1, 41}_0 ∧ true) c in CNF: c b^{1, 41}_2 ∨ -b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ false c in DIMACS: 1283 -1284 -1285 0 c -3 does not represent an automaton state. c -( b^{1, 41}_2 ∧ b^{1, 41}_1 ∧ b^{1, 41}_0 ∧ true) c in CNF: c -b^{1, 41}_2 ∨ -b^{1, 41}_1 ∨ -b^{1, 41}_0 ∨ false c in DIMACS: -1283 -1284 -1285 0 c i = 42 c -2+1 --> -1 c ( b^{1, 42}_2 ∧ b^{1, 42}_1 ∧ -b^{1, 42}_0 ∧ p_42) -> ( b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ b^{1, 43}_0) c in CNF: c -b^{1, 42}_2 ∨ -b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ -p_42 ∨ b^{1, 43}_2 c -b^{1, 42}_2 ∨ -b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ -p_42 ∨ -b^{1, 43}_1 c -b^{1, 42}_2 ∨ -b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ -p_42 ∨ b^{1, 43}_0 c in DIMACS: -1286 -1287 1288 -42 1289 0 -1286 -1287 1288 -42 -1290 0 -1286 -1287 1288 -42 1291 0 c -1+1 --> 0 c ( b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ b^{1, 42}_0 ∧ p_42) -> (-b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ -b^{1, 43}_0) c in CNF: c -b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ -p_42 ∨ -b^{1, 43}_2 c -b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ -p_42 ∨ -b^{1, 43}_1 c -b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ -p_42 ∨ -b^{1, 43}_0 c in DIMACS: -1286 1287 -1288 -42 -1289 0 -1286 1287 -1288 -42 -1290 0 -1286 1287 -1288 -42 -1291 0 c 0+1 --> 1 c (-b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ -b^{1, 42}_0 ∧ p_42) -> (-b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ b^{1, 43}_0) c in CNF: c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ -p_42 ∨ -b^{1, 43}_2 c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ -p_42 ∨ -b^{1, 43}_1 c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ -p_42 ∨ b^{1, 43}_0 c in DIMACS: 1286 1287 1288 -42 -1289 0 1286 1287 1288 -42 -1290 0 1286 1287 1288 -42 1291 0 c 1+1 --> 2 c (-b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ b^{1, 42}_0 ∧ p_42) -> (-b^{1, 43}_2 ∧ b^{1, 43}_1 ∧ -b^{1, 43}_0) c in CNF: c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ -p_42 ∨ -b^{1, 43}_2 c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ -p_42 ∨ b^{1, 43}_1 c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ -p_42 ∨ -b^{1, 43}_0 c in DIMACS: 1286 1287 -1288 -42 -1289 0 1286 1287 -1288 -42 1290 0 1286 1287 -1288 -42 -1291 0 c 2+1 --> break c (-b^{1, 42}_2 ∧ b^{1, 42}_1 ∧ -b^{1, 42}_0 ∧ p_42) -> break c in CNF: c b^{1, 42}_2 ∨ -b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ -p_42 ∨ break c in DIMACS: 1286 -1287 1288 -42 1162 0 c 2-1 --> 1 c (-b^{1, 42}_2 ∧ b^{1, 42}_1 ∧ -b^{1, 42}_0 ∧ -p_42) -> (-b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ b^{1, 43}_0) c in CNF: c b^{1, 42}_2 ∨ -b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ p_42 ∨ -b^{1, 43}_2 c b^{1, 42}_2 ∨ -b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ p_42 ∨ -b^{1, 43}_1 c b^{1, 42}_2 ∨ -b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ p_42 ∨ b^{1, 43}_0 c in DIMACS: 1286 -1287 1288 42 -1289 0 1286 -1287 1288 42 -1290 0 1286 -1287 1288 42 1291 0 c 1-1 --> 0 c (-b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ b^{1, 42}_0 ∧ -p_42) -> (-b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ -b^{1, 43}_0) c in CNF: c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ p_42 ∨ -b^{1, 43}_2 c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ p_42 ∨ -b^{1, 43}_1 c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ p_42 ∨ -b^{1, 43}_0 c in DIMACS: 1286 1287 -1288 42 -1289 0 1286 1287 -1288 42 -1290 0 1286 1287 -1288 42 -1291 0 c 0-1 --> -1 c (-b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ -b^{1, 42}_0 ∧ -p_42) -> ( b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ b^{1, 43}_0) c in CNF: c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ p_42 ∨ b^{1, 43}_2 c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ p_42 ∨ -b^{1, 43}_1 c b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ p_42 ∨ b^{1, 43}_0 c in DIMACS: 1286 1287 1288 42 1289 0 1286 1287 1288 42 -1290 0 1286 1287 1288 42 1291 0 c -1-1 --> -2 c ( b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ b^{1, 42}_0 ∧ -p_42) -> ( b^{1, 43}_2 ∧ b^{1, 43}_1 ∧ -b^{1, 43}_0) c in CNF: c -b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ p_42 ∨ b^{1, 43}_2 c -b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ p_42 ∨ b^{1, 43}_1 c -b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ p_42 ∨ -b^{1, 43}_0 c in DIMACS: -1286 1287 -1288 42 1289 0 -1286 1287 -1288 42 1290 0 -1286 1287 -1288 42 -1291 0 c -2-1 --> break c ( b^{1, 42}_2 ∧ b^{1, 42}_1 ∧ -b^{1, 42}_0 ∧ -p_42) -> break c in CNF: c -b^{1, 42}_2 ∨ -b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ p_42 ∨ break c in DIMACS: -1286 -1287 1288 42 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 42}_2 ∧ -b^{1, 42}_1 ∧ -b^{1, 42}_0 ∧ true) c in CNF: c -b^{1, 42}_2 ∨ b^{1, 42}_1 ∨ b^{1, 42}_0 ∨ false c in DIMACS: -1286 1287 1288 0 c 3 does not represent an automaton state. c -(-b^{1, 42}_2 ∧ b^{1, 42}_1 ∧ b^{1, 42}_0 ∧ true) c in CNF: c b^{1, 42}_2 ∨ -b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ false c in DIMACS: 1286 -1287 -1288 0 c -3 does not represent an automaton state. c -( b^{1, 42}_2 ∧ b^{1, 42}_1 ∧ b^{1, 42}_0 ∧ true) c in CNF: c -b^{1, 42}_2 ∨ -b^{1, 42}_1 ∨ -b^{1, 42}_0 ∨ false c in DIMACS: -1286 -1287 -1288 0 c i = 43 c -2+1 --> -1 c ( b^{1, 43}_2 ∧ b^{1, 43}_1 ∧ -b^{1, 43}_0 ∧ p_43) -> ( b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ b^{1, 44}_0) c in CNF: c -b^{1, 43}_2 ∨ -b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ -p_43 ∨ b^{1, 44}_2 c -b^{1, 43}_2 ∨ -b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ -p_43 ∨ -b^{1, 44}_1 c -b^{1, 43}_2 ∨ -b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ -p_43 ∨ b^{1, 44}_0 c in DIMACS: -1289 -1290 1291 -43 1292 0 -1289 -1290 1291 -43 -1293 0 -1289 -1290 1291 -43 1294 0 c -1+1 --> 0 c ( b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ b^{1, 43}_0 ∧ p_43) -> (-b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ -b^{1, 44}_0) c in CNF: c -b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ -p_43 ∨ -b^{1, 44}_2 c -b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ -p_43 ∨ -b^{1, 44}_1 c -b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ -p_43 ∨ -b^{1, 44}_0 c in DIMACS: -1289 1290 -1291 -43 -1292 0 -1289 1290 -1291 -43 -1293 0 -1289 1290 -1291 -43 -1294 0 c 0+1 --> 1 c (-b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ -b^{1, 43}_0 ∧ p_43) -> (-b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ b^{1, 44}_0) c in CNF: c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ -p_43 ∨ -b^{1, 44}_2 c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ -p_43 ∨ -b^{1, 44}_1 c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ -p_43 ∨ b^{1, 44}_0 c in DIMACS: 1289 1290 1291 -43 -1292 0 1289 1290 1291 -43 -1293 0 1289 1290 1291 -43 1294 0 c 1+1 --> 2 c (-b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ b^{1, 43}_0 ∧ p_43) -> (-b^{1, 44}_2 ∧ b^{1, 44}_1 ∧ -b^{1, 44}_0) c in CNF: c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ -p_43 ∨ -b^{1, 44}_2 c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ -p_43 ∨ b^{1, 44}_1 c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ -p_43 ∨ -b^{1, 44}_0 c in DIMACS: 1289 1290 -1291 -43 -1292 0 1289 1290 -1291 -43 1293 0 1289 1290 -1291 -43 -1294 0 c 2+1 --> break c (-b^{1, 43}_2 ∧ b^{1, 43}_1 ∧ -b^{1, 43}_0 ∧ p_43) -> break c in CNF: c b^{1, 43}_2 ∨ -b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ -p_43 ∨ break c in DIMACS: 1289 -1290 1291 -43 1162 0 c 2-1 --> 1 c (-b^{1, 43}_2 ∧ b^{1, 43}_1 ∧ -b^{1, 43}_0 ∧ -p_43) -> (-b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ b^{1, 44}_0) c in CNF: c b^{1, 43}_2 ∨ -b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ p_43 ∨ -b^{1, 44}_2 c b^{1, 43}_2 ∨ -b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ p_43 ∨ -b^{1, 44}_1 c b^{1, 43}_2 ∨ -b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ p_43 ∨ b^{1, 44}_0 c in DIMACS: 1289 -1290 1291 43 -1292 0 1289 -1290 1291 43 -1293 0 1289 -1290 1291 43 1294 0 c 1-1 --> 0 c (-b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ b^{1, 43}_0 ∧ -p_43) -> (-b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ -b^{1, 44}_0) c in CNF: c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ p_43 ∨ -b^{1, 44}_2 c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ p_43 ∨ -b^{1, 44}_1 c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ p_43 ∨ -b^{1, 44}_0 c in DIMACS: 1289 1290 -1291 43 -1292 0 1289 1290 -1291 43 -1293 0 1289 1290 -1291 43 -1294 0 c 0-1 --> -1 c (-b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ -b^{1, 43}_0 ∧ -p_43) -> ( b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ b^{1, 44}_0) c in CNF: c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ p_43 ∨ b^{1, 44}_2 c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ p_43 ∨ -b^{1, 44}_1 c b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ p_43 ∨ b^{1, 44}_0 c in DIMACS: 1289 1290 1291 43 1292 0 1289 1290 1291 43 -1293 0 1289 1290 1291 43 1294 0 c -1-1 --> -2 c ( b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ b^{1, 43}_0 ∧ -p_43) -> ( b^{1, 44}_2 ∧ b^{1, 44}_1 ∧ -b^{1, 44}_0) c in CNF: c -b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ p_43 ∨ b^{1, 44}_2 c -b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ p_43 ∨ b^{1, 44}_1 c -b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ p_43 ∨ -b^{1, 44}_0 c in DIMACS: -1289 1290 -1291 43 1292 0 -1289 1290 -1291 43 1293 0 -1289 1290 -1291 43 -1294 0 c -2-1 --> break c ( b^{1, 43}_2 ∧ b^{1, 43}_1 ∧ -b^{1, 43}_0 ∧ -p_43) -> break c in CNF: c -b^{1, 43}_2 ∨ -b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ p_43 ∨ break c in DIMACS: -1289 -1290 1291 43 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 43}_2 ∧ -b^{1, 43}_1 ∧ -b^{1, 43}_0 ∧ true) c in CNF: c -b^{1, 43}_2 ∨ b^{1, 43}_1 ∨ b^{1, 43}_0 ∨ false c in DIMACS: -1289 1290 1291 0 c 3 does not represent an automaton state. c -(-b^{1, 43}_2 ∧ b^{1, 43}_1 ∧ b^{1, 43}_0 ∧ true) c in CNF: c b^{1, 43}_2 ∨ -b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ false c in DIMACS: 1289 -1290 -1291 0 c -3 does not represent an automaton state. c -( b^{1, 43}_2 ∧ b^{1, 43}_1 ∧ b^{1, 43}_0 ∧ true) c in CNF: c -b^{1, 43}_2 ∨ -b^{1, 43}_1 ∨ -b^{1, 43}_0 ∨ false c in DIMACS: -1289 -1290 -1291 0 c i = 44 c -2+1 --> -1 c ( b^{1, 44}_2 ∧ b^{1, 44}_1 ∧ -b^{1, 44}_0 ∧ p_44) -> ( b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ b^{1, 45}_0) c in CNF: c -b^{1, 44}_2 ∨ -b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ -p_44 ∨ b^{1, 45}_2 c -b^{1, 44}_2 ∨ -b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ -p_44 ∨ -b^{1, 45}_1 c -b^{1, 44}_2 ∨ -b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ -p_44 ∨ b^{1, 45}_0 c in DIMACS: -1292 -1293 1294 -44 1295 0 -1292 -1293 1294 -44 -1296 0 -1292 -1293 1294 -44 1297 0 c -1+1 --> 0 c ( b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ b^{1, 44}_0 ∧ p_44) -> (-b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ -b^{1, 45}_0) c in CNF: c -b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ -p_44 ∨ -b^{1, 45}_2 c -b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ -p_44 ∨ -b^{1, 45}_1 c -b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ -p_44 ∨ -b^{1, 45}_0 c in DIMACS: -1292 1293 -1294 -44 -1295 0 -1292 1293 -1294 -44 -1296 0 -1292 1293 -1294 -44 -1297 0 c 0+1 --> 1 c (-b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ -b^{1, 44}_0 ∧ p_44) -> (-b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ b^{1, 45}_0) c in CNF: c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ -p_44 ∨ -b^{1, 45}_2 c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ -p_44 ∨ -b^{1, 45}_1 c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ -p_44 ∨ b^{1, 45}_0 c in DIMACS: 1292 1293 1294 -44 -1295 0 1292 1293 1294 -44 -1296 0 1292 1293 1294 -44 1297 0 c 1+1 --> 2 c (-b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ b^{1, 44}_0 ∧ p_44) -> (-b^{1, 45}_2 ∧ b^{1, 45}_1 ∧ -b^{1, 45}_0) c in CNF: c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ -p_44 ∨ -b^{1, 45}_2 c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ -p_44 ∨ b^{1, 45}_1 c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ -p_44 ∨ -b^{1, 45}_0 c in DIMACS: 1292 1293 -1294 -44 -1295 0 1292 1293 -1294 -44 1296 0 1292 1293 -1294 -44 -1297 0 c 2+1 --> break c (-b^{1, 44}_2 ∧ b^{1, 44}_1 ∧ -b^{1, 44}_0 ∧ p_44) -> break c in CNF: c b^{1, 44}_2 ∨ -b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ -p_44 ∨ break c in DIMACS: 1292 -1293 1294 -44 1162 0 c 2-1 --> 1 c (-b^{1, 44}_2 ∧ b^{1, 44}_1 ∧ -b^{1, 44}_0 ∧ -p_44) -> (-b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ b^{1, 45}_0) c in CNF: c b^{1, 44}_2 ∨ -b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ p_44 ∨ -b^{1, 45}_2 c b^{1, 44}_2 ∨ -b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ p_44 ∨ -b^{1, 45}_1 c b^{1, 44}_2 ∨ -b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ p_44 ∨ b^{1, 45}_0 c in DIMACS: 1292 -1293 1294 44 -1295 0 1292 -1293 1294 44 -1296 0 1292 -1293 1294 44 1297 0 c 1-1 --> 0 c (-b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ b^{1, 44}_0 ∧ -p_44) -> (-b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ -b^{1, 45}_0) c in CNF: c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ p_44 ∨ -b^{1, 45}_2 c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ p_44 ∨ -b^{1, 45}_1 c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ p_44 ∨ -b^{1, 45}_0 c in DIMACS: 1292 1293 -1294 44 -1295 0 1292 1293 -1294 44 -1296 0 1292 1293 -1294 44 -1297 0 c 0-1 --> -1 c (-b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ -b^{1, 44}_0 ∧ -p_44) -> ( b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ b^{1, 45}_0) c in CNF: c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ p_44 ∨ b^{1, 45}_2 c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ p_44 ∨ -b^{1, 45}_1 c b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ p_44 ∨ b^{1, 45}_0 c in DIMACS: 1292 1293 1294 44 1295 0 1292 1293 1294 44 -1296 0 1292 1293 1294 44 1297 0 c -1-1 --> -2 c ( b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ b^{1, 44}_0 ∧ -p_44) -> ( b^{1, 45}_2 ∧ b^{1, 45}_1 ∧ -b^{1, 45}_0) c in CNF: c -b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ p_44 ∨ b^{1, 45}_2 c -b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ p_44 ∨ b^{1, 45}_1 c -b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ p_44 ∨ -b^{1, 45}_0 c in DIMACS: -1292 1293 -1294 44 1295 0 -1292 1293 -1294 44 1296 0 -1292 1293 -1294 44 -1297 0 c -2-1 --> break c ( b^{1, 44}_2 ∧ b^{1, 44}_1 ∧ -b^{1, 44}_0 ∧ -p_44) -> break c in CNF: c -b^{1, 44}_2 ∨ -b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ p_44 ∨ break c in DIMACS: -1292 -1293 1294 44 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 44}_2 ∧ -b^{1, 44}_1 ∧ -b^{1, 44}_0 ∧ true) c in CNF: c -b^{1, 44}_2 ∨ b^{1, 44}_1 ∨ b^{1, 44}_0 ∨ false c in DIMACS: -1292 1293 1294 0 c 3 does not represent an automaton state. c -(-b^{1, 44}_2 ∧ b^{1, 44}_1 ∧ b^{1, 44}_0 ∧ true) c in CNF: c b^{1, 44}_2 ∨ -b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ false c in DIMACS: 1292 -1293 -1294 0 c -3 does not represent an automaton state. c -( b^{1, 44}_2 ∧ b^{1, 44}_1 ∧ b^{1, 44}_0 ∧ true) c in CNF: c -b^{1, 44}_2 ∨ -b^{1, 44}_1 ∨ -b^{1, 44}_0 ∨ false c in DIMACS: -1292 -1293 -1294 0 c i = 45 c -2+1 --> -1 c ( b^{1, 45}_2 ∧ b^{1, 45}_1 ∧ -b^{1, 45}_0 ∧ p_45) -> ( b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ b^{1, 46}_0) c in CNF: c -b^{1, 45}_2 ∨ -b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ -p_45 ∨ b^{1, 46}_2 c -b^{1, 45}_2 ∨ -b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ -p_45 ∨ -b^{1, 46}_1 c -b^{1, 45}_2 ∨ -b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ -p_45 ∨ b^{1, 46}_0 c in DIMACS: -1295 -1296 1297 -45 1298 0 -1295 -1296 1297 -45 -1299 0 -1295 -1296 1297 -45 1300 0 c -1+1 --> 0 c ( b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ b^{1, 45}_0 ∧ p_45) -> (-b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ -b^{1, 46}_0) c in CNF: c -b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ -p_45 ∨ -b^{1, 46}_2 c -b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ -p_45 ∨ -b^{1, 46}_1 c -b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ -p_45 ∨ -b^{1, 46}_0 c in DIMACS: -1295 1296 -1297 -45 -1298 0 -1295 1296 -1297 -45 -1299 0 -1295 1296 -1297 -45 -1300 0 c 0+1 --> 1 c (-b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ -b^{1, 45}_0 ∧ p_45) -> (-b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ b^{1, 46}_0) c in CNF: c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ -p_45 ∨ -b^{1, 46}_2 c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ -p_45 ∨ -b^{1, 46}_1 c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ -p_45 ∨ b^{1, 46}_0 c in DIMACS: 1295 1296 1297 -45 -1298 0 1295 1296 1297 -45 -1299 0 1295 1296 1297 -45 1300 0 c 1+1 --> 2 c (-b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ b^{1, 45}_0 ∧ p_45) -> (-b^{1, 46}_2 ∧ b^{1, 46}_1 ∧ -b^{1, 46}_0) c in CNF: c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ -p_45 ∨ -b^{1, 46}_2 c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ -p_45 ∨ b^{1, 46}_1 c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ -p_45 ∨ -b^{1, 46}_0 c in DIMACS: 1295 1296 -1297 -45 -1298 0 1295 1296 -1297 -45 1299 0 1295 1296 -1297 -45 -1300 0 c 2+1 --> break c (-b^{1, 45}_2 ∧ b^{1, 45}_1 ∧ -b^{1, 45}_0 ∧ p_45) -> break c in CNF: c b^{1, 45}_2 ∨ -b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ -p_45 ∨ break c in DIMACS: 1295 -1296 1297 -45 1162 0 c 2-1 --> 1 c (-b^{1, 45}_2 ∧ b^{1, 45}_1 ∧ -b^{1, 45}_0 ∧ -p_45) -> (-b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ b^{1, 46}_0) c in CNF: c b^{1, 45}_2 ∨ -b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ p_45 ∨ -b^{1, 46}_2 c b^{1, 45}_2 ∨ -b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ p_45 ∨ -b^{1, 46}_1 c b^{1, 45}_2 ∨ -b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ p_45 ∨ b^{1, 46}_0 c in DIMACS: 1295 -1296 1297 45 -1298 0 1295 -1296 1297 45 -1299 0 1295 -1296 1297 45 1300 0 c 1-1 --> 0 c (-b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ b^{1, 45}_0 ∧ -p_45) -> (-b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ -b^{1, 46}_0) c in CNF: c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ p_45 ∨ -b^{1, 46}_2 c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ p_45 ∨ -b^{1, 46}_1 c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ p_45 ∨ -b^{1, 46}_0 c in DIMACS: 1295 1296 -1297 45 -1298 0 1295 1296 -1297 45 -1299 0 1295 1296 -1297 45 -1300 0 c 0-1 --> -1 c (-b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ -b^{1, 45}_0 ∧ -p_45) -> ( b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ b^{1, 46}_0) c in CNF: c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ p_45 ∨ b^{1, 46}_2 c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ p_45 ∨ -b^{1, 46}_1 c b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ p_45 ∨ b^{1, 46}_0 c in DIMACS: 1295 1296 1297 45 1298 0 1295 1296 1297 45 -1299 0 1295 1296 1297 45 1300 0 c -1-1 --> -2 c ( b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ b^{1, 45}_0 ∧ -p_45) -> ( b^{1, 46}_2 ∧ b^{1, 46}_1 ∧ -b^{1, 46}_0) c in CNF: c -b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ p_45 ∨ b^{1, 46}_2 c -b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ p_45 ∨ b^{1, 46}_1 c -b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ p_45 ∨ -b^{1, 46}_0 c in DIMACS: -1295 1296 -1297 45 1298 0 -1295 1296 -1297 45 1299 0 -1295 1296 -1297 45 -1300 0 c -2-1 --> break c ( b^{1, 45}_2 ∧ b^{1, 45}_1 ∧ -b^{1, 45}_0 ∧ -p_45) -> break c in CNF: c -b^{1, 45}_2 ∨ -b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ p_45 ∨ break c in DIMACS: -1295 -1296 1297 45 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 45}_2 ∧ -b^{1, 45}_1 ∧ -b^{1, 45}_0 ∧ true) c in CNF: c -b^{1, 45}_2 ∨ b^{1, 45}_1 ∨ b^{1, 45}_0 ∨ false c in DIMACS: -1295 1296 1297 0 c 3 does not represent an automaton state. c -(-b^{1, 45}_2 ∧ b^{1, 45}_1 ∧ b^{1, 45}_0 ∧ true) c in CNF: c b^{1, 45}_2 ∨ -b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ false c in DIMACS: 1295 -1296 -1297 0 c -3 does not represent an automaton state. c -( b^{1, 45}_2 ∧ b^{1, 45}_1 ∧ b^{1, 45}_0 ∧ true) c in CNF: c -b^{1, 45}_2 ∨ -b^{1, 45}_1 ∨ -b^{1, 45}_0 ∨ false c in DIMACS: -1295 -1296 -1297 0 c i = 46 c -2+1 --> -1 c ( b^{1, 46}_2 ∧ b^{1, 46}_1 ∧ -b^{1, 46}_0 ∧ p_46) -> ( b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ b^{1, 47}_0) c in CNF: c -b^{1, 46}_2 ∨ -b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ -p_46 ∨ b^{1, 47}_2 c -b^{1, 46}_2 ∨ -b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ -p_46 ∨ -b^{1, 47}_1 c -b^{1, 46}_2 ∨ -b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ -p_46 ∨ b^{1, 47}_0 c in DIMACS: -1298 -1299 1300 -46 1301 0 -1298 -1299 1300 -46 -1302 0 -1298 -1299 1300 -46 1303 0 c -1+1 --> 0 c ( b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ b^{1, 46}_0 ∧ p_46) -> (-b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ -b^{1, 47}_0) c in CNF: c -b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ -p_46 ∨ -b^{1, 47}_2 c -b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ -p_46 ∨ -b^{1, 47}_1 c -b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ -p_46 ∨ -b^{1, 47}_0 c in DIMACS: -1298 1299 -1300 -46 -1301 0 -1298 1299 -1300 -46 -1302 0 -1298 1299 -1300 -46 -1303 0 c 0+1 --> 1 c (-b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ -b^{1, 46}_0 ∧ p_46) -> (-b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ b^{1, 47}_0) c in CNF: c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ -p_46 ∨ -b^{1, 47}_2 c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ -p_46 ∨ -b^{1, 47}_1 c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ -p_46 ∨ b^{1, 47}_0 c in DIMACS: 1298 1299 1300 -46 -1301 0 1298 1299 1300 -46 -1302 0 1298 1299 1300 -46 1303 0 c 1+1 --> 2 c (-b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ b^{1, 46}_0 ∧ p_46) -> (-b^{1, 47}_2 ∧ b^{1, 47}_1 ∧ -b^{1, 47}_0) c in CNF: c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ -p_46 ∨ -b^{1, 47}_2 c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ -p_46 ∨ b^{1, 47}_1 c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ -p_46 ∨ -b^{1, 47}_0 c in DIMACS: 1298 1299 -1300 -46 -1301 0 1298 1299 -1300 -46 1302 0 1298 1299 -1300 -46 -1303 0 c 2+1 --> break c (-b^{1, 46}_2 ∧ b^{1, 46}_1 ∧ -b^{1, 46}_0 ∧ p_46) -> break c in CNF: c b^{1, 46}_2 ∨ -b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ -p_46 ∨ break c in DIMACS: 1298 -1299 1300 -46 1162 0 c 2-1 --> 1 c (-b^{1, 46}_2 ∧ b^{1, 46}_1 ∧ -b^{1, 46}_0 ∧ -p_46) -> (-b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ b^{1, 47}_0) c in CNF: c b^{1, 46}_2 ∨ -b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ p_46 ∨ -b^{1, 47}_2 c b^{1, 46}_2 ∨ -b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ p_46 ∨ -b^{1, 47}_1 c b^{1, 46}_2 ∨ -b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ p_46 ∨ b^{1, 47}_0 c in DIMACS: 1298 -1299 1300 46 -1301 0 1298 -1299 1300 46 -1302 0 1298 -1299 1300 46 1303 0 c 1-1 --> 0 c (-b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ b^{1, 46}_0 ∧ -p_46) -> (-b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ -b^{1, 47}_0) c in CNF: c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ p_46 ∨ -b^{1, 47}_2 c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ p_46 ∨ -b^{1, 47}_1 c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ p_46 ∨ -b^{1, 47}_0 c in DIMACS: 1298 1299 -1300 46 -1301 0 1298 1299 -1300 46 -1302 0 1298 1299 -1300 46 -1303 0 c 0-1 --> -1 c (-b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ -b^{1, 46}_0 ∧ -p_46) -> ( b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ b^{1, 47}_0) c in CNF: c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ p_46 ∨ b^{1, 47}_2 c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ p_46 ∨ -b^{1, 47}_1 c b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ p_46 ∨ b^{1, 47}_0 c in DIMACS: 1298 1299 1300 46 1301 0 1298 1299 1300 46 -1302 0 1298 1299 1300 46 1303 0 c -1-1 --> -2 c ( b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ b^{1, 46}_0 ∧ -p_46) -> ( b^{1, 47}_2 ∧ b^{1, 47}_1 ∧ -b^{1, 47}_0) c in CNF: c -b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ p_46 ∨ b^{1, 47}_2 c -b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ p_46 ∨ b^{1, 47}_1 c -b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ p_46 ∨ -b^{1, 47}_0 c in DIMACS: -1298 1299 -1300 46 1301 0 -1298 1299 -1300 46 1302 0 -1298 1299 -1300 46 -1303 0 c -2-1 --> break c ( b^{1, 46}_2 ∧ b^{1, 46}_1 ∧ -b^{1, 46}_0 ∧ -p_46) -> break c in CNF: c -b^{1, 46}_2 ∨ -b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ p_46 ∨ break c in DIMACS: -1298 -1299 1300 46 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 46}_2 ∧ -b^{1, 46}_1 ∧ -b^{1, 46}_0 ∧ true) c in CNF: c -b^{1, 46}_2 ∨ b^{1, 46}_1 ∨ b^{1, 46}_0 ∨ false c in DIMACS: -1298 1299 1300 0 c 3 does not represent an automaton state. c -(-b^{1, 46}_2 ∧ b^{1, 46}_1 ∧ b^{1, 46}_0 ∧ true) c in CNF: c b^{1, 46}_2 ∨ -b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ false c in DIMACS: 1298 -1299 -1300 0 c -3 does not represent an automaton state. c -( b^{1, 46}_2 ∧ b^{1, 46}_1 ∧ b^{1, 46}_0 ∧ true) c in CNF: c -b^{1, 46}_2 ∨ -b^{1, 46}_1 ∨ -b^{1, 46}_0 ∨ false c in DIMACS: -1298 -1299 -1300 0 c i = 47 c -2+1 --> -1 c ( b^{1, 47}_2 ∧ b^{1, 47}_1 ∧ -b^{1, 47}_0 ∧ p_47) -> ( b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ b^{1, 48}_0) c in CNF: c -b^{1, 47}_2 ∨ -b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ -p_47 ∨ b^{1, 48}_2 c -b^{1, 47}_2 ∨ -b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ -p_47 ∨ -b^{1, 48}_1 c -b^{1, 47}_2 ∨ -b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ -p_47 ∨ b^{1, 48}_0 c in DIMACS: -1301 -1302 1303 -47 1304 0 -1301 -1302 1303 -47 -1305 0 -1301 -1302 1303 -47 1306 0 c -1+1 --> 0 c ( b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ b^{1, 47}_0 ∧ p_47) -> (-b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ -b^{1, 48}_0) c in CNF: c -b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ -p_47 ∨ -b^{1, 48}_2 c -b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ -p_47 ∨ -b^{1, 48}_1 c -b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ -p_47 ∨ -b^{1, 48}_0 c in DIMACS: -1301 1302 -1303 -47 -1304 0 -1301 1302 -1303 -47 -1305 0 -1301 1302 -1303 -47 -1306 0 c 0+1 --> 1 c (-b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ -b^{1, 47}_0 ∧ p_47) -> (-b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ b^{1, 48}_0) c in CNF: c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ -p_47 ∨ -b^{1, 48}_2 c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ -p_47 ∨ -b^{1, 48}_1 c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ -p_47 ∨ b^{1, 48}_0 c in DIMACS: 1301 1302 1303 -47 -1304 0 1301 1302 1303 -47 -1305 0 1301 1302 1303 -47 1306 0 c 1+1 --> 2 c (-b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ b^{1, 47}_0 ∧ p_47) -> (-b^{1, 48}_2 ∧ b^{1, 48}_1 ∧ -b^{1, 48}_0) c in CNF: c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ -p_47 ∨ -b^{1, 48}_2 c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ -p_47 ∨ b^{1, 48}_1 c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ -p_47 ∨ -b^{1, 48}_0 c in DIMACS: 1301 1302 -1303 -47 -1304 0 1301 1302 -1303 -47 1305 0 1301 1302 -1303 -47 -1306 0 c 2+1 --> break c (-b^{1, 47}_2 ∧ b^{1, 47}_1 ∧ -b^{1, 47}_0 ∧ p_47) -> break c in CNF: c b^{1, 47}_2 ∨ -b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ -p_47 ∨ break c in DIMACS: 1301 -1302 1303 -47 1162 0 c 2-1 --> 1 c (-b^{1, 47}_2 ∧ b^{1, 47}_1 ∧ -b^{1, 47}_0 ∧ -p_47) -> (-b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ b^{1, 48}_0) c in CNF: c b^{1, 47}_2 ∨ -b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ p_47 ∨ -b^{1, 48}_2 c b^{1, 47}_2 ∨ -b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ p_47 ∨ -b^{1, 48}_1 c b^{1, 47}_2 ∨ -b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ p_47 ∨ b^{1, 48}_0 c in DIMACS: 1301 -1302 1303 47 -1304 0 1301 -1302 1303 47 -1305 0 1301 -1302 1303 47 1306 0 c 1-1 --> 0 c (-b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ b^{1, 47}_0 ∧ -p_47) -> (-b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ -b^{1, 48}_0) c in CNF: c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ p_47 ∨ -b^{1, 48}_2 c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ p_47 ∨ -b^{1, 48}_1 c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ p_47 ∨ -b^{1, 48}_0 c in DIMACS: 1301 1302 -1303 47 -1304 0 1301 1302 -1303 47 -1305 0 1301 1302 -1303 47 -1306 0 c 0-1 --> -1 c (-b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ -b^{1, 47}_0 ∧ -p_47) -> ( b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ b^{1, 48}_0) c in CNF: c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ p_47 ∨ b^{1, 48}_2 c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ p_47 ∨ -b^{1, 48}_1 c b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ p_47 ∨ b^{1, 48}_0 c in DIMACS: 1301 1302 1303 47 1304 0 1301 1302 1303 47 -1305 0 1301 1302 1303 47 1306 0 c -1-1 --> -2 c ( b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ b^{1, 47}_0 ∧ -p_47) -> ( b^{1, 48}_2 ∧ b^{1, 48}_1 ∧ -b^{1, 48}_0) c in CNF: c -b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ p_47 ∨ b^{1, 48}_2 c -b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ p_47 ∨ b^{1, 48}_1 c -b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ p_47 ∨ -b^{1, 48}_0 c in DIMACS: -1301 1302 -1303 47 1304 0 -1301 1302 -1303 47 1305 0 -1301 1302 -1303 47 -1306 0 c -2-1 --> break c ( b^{1, 47}_2 ∧ b^{1, 47}_1 ∧ -b^{1, 47}_0 ∧ -p_47) -> break c in CNF: c -b^{1, 47}_2 ∨ -b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ p_47 ∨ break c in DIMACS: -1301 -1302 1303 47 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 47}_2 ∧ -b^{1, 47}_1 ∧ -b^{1, 47}_0 ∧ true) c in CNF: c -b^{1, 47}_2 ∨ b^{1, 47}_1 ∨ b^{1, 47}_0 ∨ false c in DIMACS: -1301 1302 1303 0 c 3 does not represent an automaton state. c -(-b^{1, 47}_2 ∧ b^{1, 47}_1 ∧ b^{1, 47}_0 ∧ true) c in CNF: c b^{1, 47}_2 ∨ -b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ false c in DIMACS: 1301 -1302 -1303 0 c -3 does not represent an automaton state. c -( b^{1, 47}_2 ∧ b^{1, 47}_1 ∧ b^{1, 47}_0 ∧ true) c in CNF: c -b^{1, 47}_2 ∨ -b^{1, 47}_1 ∨ -b^{1, 47}_0 ∨ false c in DIMACS: -1301 -1302 -1303 0 c i = 48 c -2+1 --> -1 c ( b^{1, 48}_2 ∧ b^{1, 48}_1 ∧ -b^{1, 48}_0 ∧ p_48) -> ( b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ b^{1, 49}_0) c in CNF: c -b^{1, 48}_2 ∨ -b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ -p_48 ∨ b^{1, 49}_2 c -b^{1, 48}_2 ∨ -b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ -p_48 ∨ -b^{1, 49}_1 c -b^{1, 48}_2 ∨ -b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ -p_48 ∨ b^{1, 49}_0 c in DIMACS: -1304 -1305 1306 -48 1307 0 -1304 -1305 1306 -48 -1308 0 -1304 -1305 1306 -48 1309 0 c -1+1 --> 0 c ( b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ b^{1, 48}_0 ∧ p_48) -> (-b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ -b^{1, 49}_0) c in CNF: c -b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ -p_48 ∨ -b^{1, 49}_2 c -b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ -p_48 ∨ -b^{1, 49}_1 c -b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ -p_48 ∨ -b^{1, 49}_0 c in DIMACS: -1304 1305 -1306 -48 -1307 0 -1304 1305 -1306 -48 -1308 0 -1304 1305 -1306 -48 -1309 0 c 0+1 --> 1 c (-b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ -b^{1, 48}_0 ∧ p_48) -> (-b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ b^{1, 49}_0) c in CNF: c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ -p_48 ∨ -b^{1, 49}_2 c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ -p_48 ∨ -b^{1, 49}_1 c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ -p_48 ∨ b^{1, 49}_0 c in DIMACS: 1304 1305 1306 -48 -1307 0 1304 1305 1306 -48 -1308 0 1304 1305 1306 -48 1309 0 c 1+1 --> 2 c (-b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ b^{1, 48}_0 ∧ p_48) -> (-b^{1, 49}_2 ∧ b^{1, 49}_1 ∧ -b^{1, 49}_0) c in CNF: c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ -p_48 ∨ -b^{1, 49}_2 c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ -p_48 ∨ b^{1, 49}_1 c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ -p_48 ∨ -b^{1, 49}_0 c in DIMACS: 1304 1305 -1306 -48 -1307 0 1304 1305 -1306 -48 1308 0 1304 1305 -1306 -48 -1309 0 c 2+1 --> break c (-b^{1, 48}_2 ∧ b^{1, 48}_1 ∧ -b^{1, 48}_0 ∧ p_48) -> break c in CNF: c b^{1, 48}_2 ∨ -b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ -p_48 ∨ break c in DIMACS: 1304 -1305 1306 -48 1162 0 c 2-1 --> 1 c (-b^{1, 48}_2 ∧ b^{1, 48}_1 ∧ -b^{1, 48}_0 ∧ -p_48) -> (-b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ b^{1, 49}_0) c in CNF: c b^{1, 48}_2 ∨ -b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ p_48 ∨ -b^{1, 49}_2 c b^{1, 48}_2 ∨ -b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ p_48 ∨ -b^{1, 49}_1 c b^{1, 48}_2 ∨ -b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ p_48 ∨ b^{1, 49}_0 c in DIMACS: 1304 -1305 1306 48 -1307 0 1304 -1305 1306 48 -1308 0 1304 -1305 1306 48 1309 0 c 1-1 --> 0 c (-b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ b^{1, 48}_0 ∧ -p_48) -> (-b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ -b^{1, 49}_0) c in CNF: c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ p_48 ∨ -b^{1, 49}_2 c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ p_48 ∨ -b^{1, 49}_1 c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ p_48 ∨ -b^{1, 49}_0 c in DIMACS: 1304 1305 -1306 48 -1307 0 1304 1305 -1306 48 -1308 0 1304 1305 -1306 48 -1309 0 c 0-1 --> -1 c (-b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ -b^{1, 48}_0 ∧ -p_48) -> ( b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ b^{1, 49}_0) c in CNF: c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ p_48 ∨ b^{1, 49}_2 c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ p_48 ∨ -b^{1, 49}_1 c b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ p_48 ∨ b^{1, 49}_0 c in DIMACS: 1304 1305 1306 48 1307 0 1304 1305 1306 48 -1308 0 1304 1305 1306 48 1309 0 c -1-1 --> -2 c ( b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ b^{1, 48}_0 ∧ -p_48) -> ( b^{1, 49}_2 ∧ b^{1, 49}_1 ∧ -b^{1, 49}_0) c in CNF: c -b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ p_48 ∨ b^{1, 49}_2 c -b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ p_48 ∨ b^{1, 49}_1 c -b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ p_48 ∨ -b^{1, 49}_0 c in DIMACS: -1304 1305 -1306 48 1307 0 -1304 1305 -1306 48 1308 0 -1304 1305 -1306 48 -1309 0 c -2-1 --> break c ( b^{1, 48}_2 ∧ b^{1, 48}_1 ∧ -b^{1, 48}_0 ∧ -p_48) -> break c in CNF: c -b^{1, 48}_2 ∨ -b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ p_48 ∨ break c in DIMACS: -1304 -1305 1306 48 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 48}_2 ∧ -b^{1, 48}_1 ∧ -b^{1, 48}_0 ∧ true) c in CNF: c -b^{1, 48}_2 ∨ b^{1, 48}_1 ∨ b^{1, 48}_0 ∨ false c in DIMACS: -1304 1305 1306 0 c 3 does not represent an automaton state. c -(-b^{1, 48}_2 ∧ b^{1, 48}_1 ∧ b^{1, 48}_0 ∧ true) c in CNF: c b^{1, 48}_2 ∨ -b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ false c in DIMACS: 1304 -1305 -1306 0 c -3 does not represent an automaton state. c -( b^{1, 48}_2 ∧ b^{1, 48}_1 ∧ b^{1, 48}_0 ∧ true) c in CNF: c -b^{1, 48}_2 ∨ -b^{1, 48}_1 ∨ -b^{1, 48}_0 ∨ false c in DIMACS: -1304 -1305 -1306 0 c i = 49 c -2+1 --> -1 c ( b^{1, 49}_2 ∧ b^{1, 49}_1 ∧ -b^{1, 49}_0 ∧ p_49) -> ( b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ b^{1, 50}_0) c in CNF: c -b^{1, 49}_2 ∨ -b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ -p_49 ∨ b^{1, 50}_2 c -b^{1, 49}_2 ∨ -b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ -p_49 ∨ -b^{1, 50}_1 c -b^{1, 49}_2 ∨ -b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ -p_49 ∨ b^{1, 50}_0 c in DIMACS: -1307 -1308 1309 -49 1310 0 -1307 -1308 1309 -49 -1311 0 -1307 -1308 1309 -49 1312 0 c -1+1 --> 0 c ( b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ b^{1, 49}_0 ∧ p_49) -> (-b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ -b^{1, 50}_0) c in CNF: c -b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ -p_49 ∨ -b^{1, 50}_2 c -b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ -p_49 ∨ -b^{1, 50}_1 c -b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ -p_49 ∨ -b^{1, 50}_0 c in DIMACS: -1307 1308 -1309 -49 -1310 0 -1307 1308 -1309 -49 -1311 0 -1307 1308 -1309 -49 -1312 0 c 0+1 --> 1 c (-b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ -b^{1, 49}_0 ∧ p_49) -> (-b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ b^{1, 50}_0) c in CNF: c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ -p_49 ∨ -b^{1, 50}_2 c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ -p_49 ∨ -b^{1, 50}_1 c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ -p_49 ∨ b^{1, 50}_0 c in DIMACS: 1307 1308 1309 -49 -1310 0 1307 1308 1309 -49 -1311 0 1307 1308 1309 -49 1312 0 c 1+1 --> 2 c (-b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ b^{1, 49}_0 ∧ p_49) -> (-b^{1, 50}_2 ∧ b^{1, 50}_1 ∧ -b^{1, 50}_0) c in CNF: c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ -p_49 ∨ -b^{1, 50}_2 c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ -p_49 ∨ b^{1, 50}_1 c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ -p_49 ∨ -b^{1, 50}_0 c in DIMACS: 1307 1308 -1309 -49 -1310 0 1307 1308 -1309 -49 1311 0 1307 1308 -1309 -49 -1312 0 c 2+1 --> break c (-b^{1, 49}_2 ∧ b^{1, 49}_1 ∧ -b^{1, 49}_0 ∧ p_49) -> break c in CNF: c b^{1, 49}_2 ∨ -b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ -p_49 ∨ break c in DIMACS: 1307 -1308 1309 -49 1162 0 c 2-1 --> 1 c (-b^{1, 49}_2 ∧ b^{1, 49}_1 ∧ -b^{1, 49}_0 ∧ -p_49) -> (-b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ b^{1, 50}_0) c in CNF: c b^{1, 49}_2 ∨ -b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ p_49 ∨ -b^{1, 50}_2 c b^{1, 49}_2 ∨ -b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ p_49 ∨ -b^{1, 50}_1 c b^{1, 49}_2 ∨ -b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ p_49 ∨ b^{1, 50}_0 c in DIMACS: 1307 -1308 1309 49 -1310 0 1307 -1308 1309 49 -1311 0 1307 -1308 1309 49 1312 0 c 1-1 --> 0 c (-b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ b^{1, 49}_0 ∧ -p_49) -> (-b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ -b^{1, 50}_0) c in CNF: c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ p_49 ∨ -b^{1, 50}_2 c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ p_49 ∨ -b^{1, 50}_1 c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ p_49 ∨ -b^{1, 50}_0 c in DIMACS: 1307 1308 -1309 49 -1310 0 1307 1308 -1309 49 -1311 0 1307 1308 -1309 49 -1312 0 c 0-1 --> -1 c (-b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ -b^{1, 49}_0 ∧ -p_49) -> ( b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ b^{1, 50}_0) c in CNF: c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ p_49 ∨ b^{1, 50}_2 c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ p_49 ∨ -b^{1, 50}_1 c b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ p_49 ∨ b^{1, 50}_0 c in DIMACS: 1307 1308 1309 49 1310 0 1307 1308 1309 49 -1311 0 1307 1308 1309 49 1312 0 c -1-1 --> -2 c ( b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ b^{1, 49}_0 ∧ -p_49) -> ( b^{1, 50}_2 ∧ b^{1, 50}_1 ∧ -b^{1, 50}_0) c in CNF: c -b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ p_49 ∨ b^{1, 50}_2 c -b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ p_49 ∨ b^{1, 50}_1 c -b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ p_49 ∨ -b^{1, 50}_0 c in DIMACS: -1307 1308 -1309 49 1310 0 -1307 1308 -1309 49 1311 0 -1307 1308 -1309 49 -1312 0 c -2-1 --> break c ( b^{1, 49}_2 ∧ b^{1, 49}_1 ∧ -b^{1, 49}_0 ∧ -p_49) -> break c in CNF: c -b^{1, 49}_2 ∨ -b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ p_49 ∨ break c in DIMACS: -1307 -1308 1309 49 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 49}_2 ∧ -b^{1, 49}_1 ∧ -b^{1, 49}_0 ∧ true) c in CNF: c -b^{1, 49}_2 ∨ b^{1, 49}_1 ∨ b^{1, 49}_0 ∨ false c in DIMACS: -1307 1308 1309 0 c 3 does not represent an automaton state. c -(-b^{1, 49}_2 ∧ b^{1, 49}_1 ∧ b^{1, 49}_0 ∧ true) c in CNF: c b^{1, 49}_2 ∨ -b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ false c in DIMACS: 1307 -1308 -1309 0 c -3 does not represent an automaton state. c -( b^{1, 49}_2 ∧ b^{1, 49}_1 ∧ b^{1, 49}_0 ∧ true) c in CNF: c -b^{1, 49}_2 ∨ -b^{1, 49}_1 ∨ -b^{1, 49}_0 ∨ false c in DIMACS: -1307 -1308 -1309 0 c i = 50 c -2+1 --> -1 c ( b^{1, 50}_2 ∧ b^{1, 50}_1 ∧ -b^{1, 50}_0 ∧ p_50) -> ( b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ b^{1, 51}_0) c in CNF: c -b^{1, 50}_2 ∨ -b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ -p_50 ∨ b^{1, 51}_2 c -b^{1, 50}_2 ∨ -b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ -p_50 ∨ -b^{1, 51}_1 c -b^{1, 50}_2 ∨ -b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ -p_50 ∨ b^{1, 51}_0 c in DIMACS: -1310 -1311 1312 -50 1313 0 -1310 -1311 1312 -50 -1314 0 -1310 -1311 1312 -50 1315 0 c -1+1 --> 0 c ( b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ b^{1, 50}_0 ∧ p_50) -> (-b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ -b^{1, 51}_0) c in CNF: c -b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ -p_50 ∨ -b^{1, 51}_2 c -b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ -p_50 ∨ -b^{1, 51}_1 c -b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ -p_50 ∨ -b^{1, 51}_0 c in DIMACS: -1310 1311 -1312 -50 -1313 0 -1310 1311 -1312 -50 -1314 0 -1310 1311 -1312 -50 -1315 0 c 0+1 --> 1 c (-b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ -b^{1, 50}_0 ∧ p_50) -> (-b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ b^{1, 51}_0) c in CNF: c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ -p_50 ∨ -b^{1, 51}_2 c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ -p_50 ∨ -b^{1, 51}_1 c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ -p_50 ∨ b^{1, 51}_0 c in DIMACS: 1310 1311 1312 -50 -1313 0 1310 1311 1312 -50 -1314 0 1310 1311 1312 -50 1315 0 c 1+1 --> 2 c (-b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ b^{1, 50}_0 ∧ p_50) -> (-b^{1, 51}_2 ∧ b^{1, 51}_1 ∧ -b^{1, 51}_0) c in CNF: c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ -p_50 ∨ -b^{1, 51}_2 c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ -p_50 ∨ b^{1, 51}_1 c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ -p_50 ∨ -b^{1, 51}_0 c in DIMACS: 1310 1311 -1312 -50 -1313 0 1310 1311 -1312 -50 1314 0 1310 1311 -1312 -50 -1315 0 c 2+1 --> break c (-b^{1, 50}_2 ∧ b^{1, 50}_1 ∧ -b^{1, 50}_0 ∧ p_50) -> break c in CNF: c b^{1, 50}_2 ∨ -b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ -p_50 ∨ break c in DIMACS: 1310 -1311 1312 -50 1162 0 c 2-1 --> 1 c (-b^{1, 50}_2 ∧ b^{1, 50}_1 ∧ -b^{1, 50}_0 ∧ -p_50) -> (-b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ b^{1, 51}_0) c in CNF: c b^{1, 50}_2 ∨ -b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ p_50 ∨ -b^{1, 51}_2 c b^{1, 50}_2 ∨ -b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ p_50 ∨ -b^{1, 51}_1 c b^{1, 50}_2 ∨ -b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ p_50 ∨ b^{1, 51}_0 c in DIMACS: 1310 -1311 1312 50 -1313 0 1310 -1311 1312 50 -1314 0 1310 -1311 1312 50 1315 0 c 1-1 --> 0 c (-b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ b^{1, 50}_0 ∧ -p_50) -> (-b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ -b^{1, 51}_0) c in CNF: c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ p_50 ∨ -b^{1, 51}_2 c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ p_50 ∨ -b^{1, 51}_1 c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ p_50 ∨ -b^{1, 51}_0 c in DIMACS: 1310 1311 -1312 50 -1313 0 1310 1311 -1312 50 -1314 0 1310 1311 -1312 50 -1315 0 c 0-1 --> -1 c (-b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ -b^{1, 50}_0 ∧ -p_50) -> ( b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ b^{1, 51}_0) c in CNF: c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ p_50 ∨ b^{1, 51}_2 c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ p_50 ∨ -b^{1, 51}_1 c b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ p_50 ∨ b^{1, 51}_0 c in DIMACS: 1310 1311 1312 50 1313 0 1310 1311 1312 50 -1314 0 1310 1311 1312 50 1315 0 c -1-1 --> -2 c ( b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ b^{1, 50}_0 ∧ -p_50) -> ( b^{1, 51}_2 ∧ b^{1, 51}_1 ∧ -b^{1, 51}_0) c in CNF: c -b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ p_50 ∨ b^{1, 51}_2 c -b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ p_50 ∨ b^{1, 51}_1 c -b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ p_50 ∨ -b^{1, 51}_0 c in DIMACS: -1310 1311 -1312 50 1313 0 -1310 1311 -1312 50 1314 0 -1310 1311 -1312 50 -1315 0 c -2-1 --> break c ( b^{1, 50}_2 ∧ b^{1, 50}_1 ∧ -b^{1, 50}_0 ∧ -p_50) -> break c in CNF: c -b^{1, 50}_2 ∨ -b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ p_50 ∨ break c in DIMACS: -1310 -1311 1312 50 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 50}_2 ∧ -b^{1, 50}_1 ∧ -b^{1, 50}_0 ∧ true) c in CNF: c -b^{1, 50}_2 ∨ b^{1, 50}_1 ∨ b^{1, 50}_0 ∨ false c in DIMACS: -1310 1311 1312 0 c 3 does not represent an automaton state. c -(-b^{1, 50}_2 ∧ b^{1, 50}_1 ∧ b^{1, 50}_0 ∧ true) c in CNF: c b^{1, 50}_2 ∨ -b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ false c in DIMACS: 1310 -1311 -1312 0 c -3 does not represent an automaton state. c -( b^{1, 50}_2 ∧ b^{1, 50}_1 ∧ b^{1, 50}_0 ∧ true) c in CNF: c -b^{1, 50}_2 ∨ -b^{1, 50}_1 ∨ -b^{1, 50}_0 ∨ false c in DIMACS: -1310 -1311 -1312 0 c i = 51 c -2+1 --> -1 c ( b^{1, 51}_2 ∧ b^{1, 51}_1 ∧ -b^{1, 51}_0 ∧ p_51) -> ( b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ b^{1, 52}_0) c in CNF: c -b^{1, 51}_2 ∨ -b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ -p_51 ∨ b^{1, 52}_2 c -b^{1, 51}_2 ∨ -b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ -p_51 ∨ -b^{1, 52}_1 c -b^{1, 51}_2 ∨ -b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ -p_51 ∨ b^{1, 52}_0 c in DIMACS: -1313 -1314 1315 -51 1316 0 -1313 -1314 1315 -51 -1317 0 -1313 -1314 1315 -51 1318 0 c -1+1 --> 0 c ( b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ b^{1, 51}_0 ∧ p_51) -> (-b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ -b^{1, 52}_0) c in CNF: c -b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ -p_51 ∨ -b^{1, 52}_2 c -b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ -p_51 ∨ -b^{1, 52}_1 c -b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ -p_51 ∨ -b^{1, 52}_0 c in DIMACS: -1313 1314 -1315 -51 -1316 0 -1313 1314 -1315 -51 -1317 0 -1313 1314 -1315 -51 -1318 0 c 0+1 --> 1 c (-b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ -b^{1, 51}_0 ∧ p_51) -> (-b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ b^{1, 52}_0) c in CNF: c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ -p_51 ∨ -b^{1, 52}_2 c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ -p_51 ∨ -b^{1, 52}_1 c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ -p_51 ∨ b^{1, 52}_0 c in DIMACS: 1313 1314 1315 -51 -1316 0 1313 1314 1315 -51 -1317 0 1313 1314 1315 -51 1318 0 c 1+1 --> 2 c (-b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ b^{1, 51}_0 ∧ p_51) -> (-b^{1, 52}_2 ∧ b^{1, 52}_1 ∧ -b^{1, 52}_0) c in CNF: c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ -p_51 ∨ -b^{1, 52}_2 c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ -p_51 ∨ b^{1, 52}_1 c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ -p_51 ∨ -b^{1, 52}_0 c in DIMACS: 1313 1314 -1315 -51 -1316 0 1313 1314 -1315 -51 1317 0 1313 1314 -1315 -51 -1318 0 c 2+1 --> break c (-b^{1, 51}_2 ∧ b^{1, 51}_1 ∧ -b^{1, 51}_0 ∧ p_51) -> break c in CNF: c b^{1, 51}_2 ∨ -b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ -p_51 ∨ break c in DIMACS: 1313 -1314 1315 -51 1162 0 c 2-1 --> 1 c (-b^{1, 51}_2 ∧ b^{1, 51}_1 ∧ -b^{1, 51}_0 ∧ -p_51) -> (-b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ b^{1, 52}_0) c in CNF: c b^{1, 51}_2 ∨ -b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ p_51 ∨ -b^{1, 52}_2 c b^{1, 51}_2 ∨ -b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ p_51 ∨ -b^{1, 52}_1 c b^{1, 51}_2 ∨ -b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ p_51 ∨ b^{1, 52}_0 c in DIMACS: 1313 -1314 1315 51 -1316 0 1313 -1314 1315 51 -1317 0 1313 -1314 1315 51 1318 0 c 1-1 --> 0 c (-b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ b^{1, 51}_0 ∧ -p_51) -> (-b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ -b^{1, 52}_0) c in CNF: c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ p_51 ∨ -b^{1, 52}_2 c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ p_51 ∨ -b^{1, 52}_1 c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ p_51 ∨ -b^{1, 52}_0 c in DIMACS: 1313 1314 -1315 51 -1316 0 1313 1314 -1315 51 -1317 0 1313 1314 -1315 51 -1318 0 c 0-1 --> -1 c (-b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ -b^{1, 51}_0 ∧ -p_51) -> ( b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ b^{1, 52}_0) c in CNF: c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ p_51 ∨ b^{1, 52}_2 c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ p_51 ∨ -b^{1, 52}_1 c b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ p_51 ∨ b^{1, 52}_0 c in DIMACS: 1313 1314 1315 51 1316 0 1313 1314 1315 51 -1317 0 1313 1314 1315 51 1318 0 c -1-1 --> -2 c ( b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ b^{1, 51}_0 ∧ -p_51) -> ( b^{1, 52}_2 ∧ b^{1, 52}_1 ∧ -b^{1, 52}_0) c in CNF: c -b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ p_51 ∨ b^{1, 52}_2 c -b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ p_51 ∨ b^{1, 52}_1 c -b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ p_51 ∨ -b^{1, 52}_0 c in DIMACS: -1313 1314 -1315 51 1316 0 -1313 1314 -1315 51 1317 0 -1313 1314 -1315 51 -1318 0 c -2-1 --> break c ( b^{1, 51}_2 ∧ b^{1, 51}_1 ∧ -b^{1, 51}_0 ∧ -p_51) -> break c in CNF: c -b^{1, 51}_2 ∨ -b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ p_51 ∨ break c in DIMACS: -1313 -1314 1315 51 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 51}_2 ∧ -b^{1, 51}_1 ∧ -b^{1, 51}_0 ∧ true) c in CNF: c -b^{1, 51}_2 ∨ b^{1, 51}_1 ∨ b^{1, 51}_0 ∨ false c in DIMACS: -1313 1314 1315 0 c 3 does not represent an automaton state. c -(-b^{1, 51}_2 ∧ b^{1, 51}_1 ∧ b^{1, 51}_0 ∧ true) c in CNF: c b^{1, 51}_2 ∨ -b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ false c in DIMACS: 1313 -1314 -1315 0 c -3 does not represent an automaton state. c -( b^{1, 51}_2 ∧ b^{1, 51}_1 ∧ b^{1, 51}_0 ∧ true) c in CNF: c -b^{1, 51}_2 ∨ -b^{1, 51}_1 ∨ -b^{1, 51}_0 ∨ false c in DIMACS: -1313 -1314 -1315 0 c i = 52 c -2+1 --> -1 c ( b^{1, 52}_2 ∧ b^{1, 52}_1 ∧ -b^{1, 52}_0 ∧ p_52) -> ( b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ b^{1, 53}_0) c in CNF: c -b^{1, 52}_2 ∨ -b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ -p_52 ∨ b^{1, 53}_2 c -b^{1, 52}_2 ∨ -b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ -p_52 ∨ -b^{1, 53}_1 c -b^{1, 52}_2 ∨ -b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ -p_52 ∨ b^{1, 53}_0 c in DIMACS: -1316 -1317 1318 -52 1319 0 -1316 -1317 1318 -52 -1320 0 -1316 -1317 1318 -52 1321 0 c -1+1 --> 0 c ( b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ b^{1, 52}_0 ∧ p_52) -> (-b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ -b^{1, 53}_0) c in CNF: c -b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ -p_52 ∨ -b^{1, 53}_2 c -b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ -p_52 ∨ -b^{1, 53}_1 c -b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ -p_52 ∨ -b^{1, 53}_0 c in DIMACS: -1316 1317 -1318 -52 -1319 0 -1316 1317 -1318 -52 -1320 0 -1316 1317 -1318 -52 -1321 0 c 0+1 --> 1 c (-b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ -b^{1, 52}_0 ∧ p_52) -> (-b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ b^{1, 53}_0) c in CNF: c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ -p_52 ∨ -b^{1, 53}_2 c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ -p_52 ∨ -b^{1, 53}_1 c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ -p_52 ∨ b^{1, 53}_0 c in DIMACS: 1316 1317 1318 -52 -1319 0 1316 1317 1318 -52 -1320 0 1316 1317 1318 -52 1321 0 c 1+1 --> 2 c (-b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ b^{1, 52}_0 ∧ p_52) -> (-b^{1, 53}_2 ∧ b^{1, 53}_1 ∧ -b^{1, 53}_0) c in CNF: c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ -p_52 ∨ -b^{1, 53}_2 c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ -p_52 ∨ b^{1, 53}_1 c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ -p_52 ∨ -b^{1, 53}_0 c in DIMACS: 1316 1317 -1318 -52 -1319 0 1316 1317 -1318 -52 1320 0 1316 1317 -1318 -52 -1321 0 c 2+1 --> break c (-b^{1, 52}_2 ∧ b^{1, 52}_1 ∧ -b^{1, 52}_0 ∧ p_52) -> break c in CNF: c b^{1, 52}_2 ∨ -b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ -p_52 ∨ break c in DIMACS: 1316 -1317 1318 -52 1162 0 c 2-1 --> 1 c (-b^{1, 52}_2 ∧ b^{1, 52}_1 ∧ -b^{1, 52}_0 ∧ -p_52) -> (-b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ b^{1, 53}_0) c in CNF: c b^{1, 52}_2 ∨ -b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ p_52 ∨ -b^{1, 53}_2 c b^{1, 52}_2 ∨ -b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ p_52 ∨ -b^{1, 53}_1 c b^{1, 52}_2 ∨ -b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ p_52 ∨ b^{1, 53}_0 c in DIMACS: 1316 -1317 1318 52 -1319 0 1316 -1317 1318 52 -1320 0 1316 -1317 1318 52 1321 0 c 1-1 --> 0 c (-b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ b^{1, 52}_0 ∧ -p_52) -> (-b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ -b^{1, 53}_0) c in CNF: c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ p_52 ∨ -b^{1, 53}_2 c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ p_52 ∨ -b^{1, 53}_1 c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ p_52 ∨ -b^{1, 53}_0 c in DIMACS: 1316 1317 -1318 52 -1319 0 1316 1317 -1318 52 -1320 0 1316 1317 -1318 52 -1321 0 c 0-1 --> -1 c (-b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ -b^{1, 52}_0 ∧ -p_52) -> ( b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ b^{1, 53}_0) c in CNF: c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ p_52 ∨ b^{1, 53}_2 c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ p_52 ∨ -b^{1, 53}_1 c b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ p_52 ∨ b^{1, 53}_0 c in DIMACS: 1316 1317 1318 52 1319 0 1316 1317 1318 52 -1320 0 1316 1317 1318 52 1321 0 c -1-1 --> -2 c ( b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ b^{1, 52}_0 ∧ -p_52) -> ( b^{1, 53}_2 ∧ b^{1, 53}_1 ∧ -b^{1, 53}_0) c in CNF: c -b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ p_52 ∨ b^{1, 53}_2 c -b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ p_52 ∨ b^{1, 53}_1 c -b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ p_52 ∨ -b^{1, 53}_0 c in DIMACS: -1316 1317 -1318 52 1319 0 -1316 1317 -1318 52 1320 0 -1316 1317 -1318 52 -1321 0 c -2-1 --> break c ( b^{1, 52}_2 ∧ b^{1, 52}_1 ∧ -b^{1, 52}_0 ∧ -p_52) -> break c in CNF: c -b^{1, 52}_2 ∨ -b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ p_52 ∨ break c in DIMACS: -1316 -1317 1318 52 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 52}_2 ∧ -b^{1, 52}_1 ∧ -b^{1, 52}_0 ∧ true) c in CNF: c -b^{1, 52}_2 ∨ b^{1, 52}_1 ∨ b^{1, 52}_0 ∨ false c in DIMACS: -1316 1317 1318 0 c 3 does not represent an automaton state. c -(-b^{1, 52}_2 ∧ b^{1, 52}_1 ∧ b^{1, 52}_0 ∧ true) c in CNF: c b^{1, 52}_2 ∨ -b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ false c in DIMACS: 1316 -1317 -1318 0 c -3 does not represent an automaton state. c -( b^{1, 52}_2 ∧ b^{1, 52}_1 ∧ b^{1, 52}_0 ∧ true) c in CNF: c -b^{1, 52}_2 ∨ -b^{1, 52}_1 ∨ -b^{1, 52}_0 ∨ false c in DIMACS: -1316 -1317 -1318 0 c i = 53 c -2+1 --> -1 c ( b^{1, 53}_2 ∧ b^{1, 53}_1 ∧ -b^{1, 53}_0 ∧ p_53) -> ( b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ b^{1, 54}_0) c in CNF: c -b^{1, 53}_2 ∨ -b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ -p_53 ∨ b^{1, 54}_2 c -b^{1, 53}_2 ∨ -b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ -p_53 ∨ -b^{1, 54}_1 c -b^{1, 53}_2 ∨ -b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ -p_53 ∨ b^{1, 54}_0 c in DIMACS: -1319 -1320 1321 -53 1322 0 -1319 -1320 1321 -53 -1323 0 -1319 -1320 1321 -53 1324 0 c -1+1 --> 0 c ( b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ b^{1, 53}_0 ∧ p_53) -> (-b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ -b^{1, 54}_0) c in CNF: c -b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ -p_53 ∨ -b^{1, 54}_2 c -b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ -p_53 ∨ -b^{1, 54}_1 c -b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ -p_53 ∨ -b^{1, 54}_0 c in DIMACS: -1319 1320 -1321 -53 -1322 0 -1319 1320 -1321 -53 -1323 0 -1319 1320 -1321 -53 -1324 0 c 0+1 --> 1 c (-b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ -b^{1, 53}_0 ∧ p_53) -> (-b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ b^{1, 54}_0) c in CNF: c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ -p_53 ∨ -b^{1, 54}_2 c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ -p_53 ∨ -b^{1, 54}_1 c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ -p_53 ∨ b^{1, 54}_0 c in DIMACS: 1319 1320 1321 -53 -1322 0 1319 1320 1321 -53 -1323 0 1319 1320 1321 -53 1324 0 c 1+1 --> 2 c (-b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ b^{1, 53}_0 ∧ p_53) -> (-b^{1, 54}_2 ∧ b^{1, 54}_1 ∧ -b^{1, 54}_0) c in CNF: c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ -p_53 ∨ -b^{1, 54}_2 c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ -p_53 ∨ b^{1, 54}_1 c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ -p_53 ∨ -b^{1, 54}_0 c in DIMACS: 1319 1320 -1321 -53 -1322 0 1319 1320 -1321 -53 1323 0 1319 1320 -1321 -53 -1324 0 c 2+1 --> break c (-b^{1, 53}_2 ∧ b^{1, 53}_1 ∧ -b^{1, 53}_0 ∧ p_53) -> break c in CNF: c b^{1, 53}_2 ∨ -b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ -p_53 ∨ break c in DIMACS: 1319 -1320 1321 -53 1162 0 c 2-1 --> 1 c (-b^{1, 53}_2 ∧ b^{1, 53}_1 ∧ -b^{1, 53}_0 ∧ -p_53) -> (-b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ b^{1, 54}_0) c in CNF: c b^{1, 53}_2 ∨ -b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ p_53 ∨ -b^{1, 54}_2 c b^{1, 53}_2 ∨ -b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ p_53 ∨ -b^{1, 54}_1 c b^{1, 53}_2 ∨ -b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ p_53 ∨ b^{1, 54}_0 c in DIMACS: 1319 -1320 1321 53 -1322 0 1319 -1320 1321 53 -1323 0 1319 -1320 1321 53 1324 0 c 1-1 --> 0 c (-b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ b^{1, 53}_0 ∧ -p_53) -> (-b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ -b^{1, 54}_0) c in CNF: c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ p_53 ∨ -b^{1, 54}_2 c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ p_53 ∨ -b^{1, 54}_1 c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ p_53 ∨ -b^{1, 54}_0 c in DIMACS: 1319 1320 -1321 53 -1322 0 1319 1320 -1321 53 -1323 0 1319 1320 -1321 53 -1324 0 c 0-1 --> -1 c (-b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ -b^{1, 53}_0 ∧ -p_53) -> ( b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ b^{1, 54}_0) c in CNF: c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ p_53 ∨ b^{1, 54}_2 c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ p_53 ∨ -b^{1, 54}_1 c b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ p_53 ∨ b^{1, 54}_0 c in DIMACS: 1319 1320 1321 53 1322 0 1319 1320 1321 53 -1323 0 1319 1320 1321 53 1324 0 c -1-1 --> -2 c ( b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ b^{1, 53}_0 ∧ -p_53) -> ( b^{1, 54}_2 ∧ b^{1, 54}_1 ∧ -b^{1, 54}_0) c in CNF: c -b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ p_53 ∨ b^{1, 54}_2 c -b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ p_53 ∨ b^{1, 54}_1 c -b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ p_53 ∨ -b^{1, 54}_0 c in DIMACS: -1319 1320 -1321 53 1322 0 -1319 1320 -1321 53 1323 0 -1319 1320 -1321 53 -1324 0 c -2-1 --> break c ( b^{1, 53}_2 ∧ b^{1, 53}_1 ∧ -b^{1, 53}_0 ∧ -p_53) -> break c in CNF: c -b^{1, 53}_2 ∨ -b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ p_53 ∨ break c in DIMACS: -1319 -1320 1321 53 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 53}_2 ∧ -b^{1, 53}_1 ∧ -b^{1, 53}_0 ∧ true) c in CNF: c -b^{1, 53}_2 ∨ b^{1, 53}_1 ∨ b^{1, 53}_0 ∨ false c in DIMACS: -1319 1320 1321 0 c 3 does not represent an automaton state. c -(-b^{1, 53}_2 ∧ b^{1, 53}_1 ∧ b^{1, 53}_0 ∧ true) c in CNF: c b^{1, 53}_2 ∨ -b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ false c in DIMACS: 1319 -1320 -1321 0 c -3 does not represent an automaton state. c -( b^{1, 53}_2 ∧ b^{1, 53}_1 ∧ b^{1, 53}_0 ∧ true) c in CNF: c -b^{1, 53}_2 ∨ -b^{1, 53}_1 ∨ -b^{1, 53}_0 ∨ false c in DIMACS: -1319 -1320 -1321 0 c i = 54 c -2+1 --> -1 c ( b^{1, 54}_2 ∧ b^{1, 54}_1 ∧ -b^{1, 54}_0 ∧ p_54) -> ( b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ b^{1, 55}_0) c in CNF: c -b^{1, 54}_2 ∨ -b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ -p_54 ∨ b^{1, 55}_2 c -b^{1, 54}_2 ∨ -b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ -p_54 ∨ -b^{1, 55}_1 c -b^{1, 54}_2 ∨ -b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ -p_54 ∨ b^{1, 55}_0 c in DIMACS: -1322 -1323 1324 -54 1325 0 -1322 -1323 1324 -54 -1326 0 -1322 -1323 1324 -54 1327 0 c -1+1 --> 0 c ( b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ b^{1, 54}_0 ∧ p_54) -> (-b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ -b^{1, 55}_0) c in CNF: c -b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ -p_54 ∨ -b^{1, 55}_2 c -b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ -p_54 ∨ -b^{1, 55}_1 c -b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ -p_54 ∨ -b^{1, 55}_0 c in DIMACS: -1322 1323 -1324 -54 -1325 0 -1322 1323 -1324 -54 -1326 0 -1322 1323 -1324 -54 -1327 0 c 0+1 --> 1 c (-b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ -b^{1, 54}_0 ∧ p_54) -> (-b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ b^{1, 55}_0) c in CNF: c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ -p_54 ∨ -b^{1, 55}_2 c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ -p_54 ∨ -b^{1, 55}_1 c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ -p_54 ∨ b^{1, 55}_0 c in DIMACS: 1322 1323 1324 -54 -1325 0 1322 1323 1324 -54 -1326 0 1322 1323 1324 -54 1327 0 c 1+1 --> 2 c (-b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ b^{1, 54}_0 ∧ p_54) -> (-b^{1, 55}_2 ∧ b^{1, 55}_1 ∧ -b^{1, 55}_0) c in CNF: c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ -p_54 ∨ -b^{1, 55}_2 c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ -p_54 ∨ b^{1, 55}_1 c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ -p_54 ∨ -b^{1, 55}_0 c in DIMACS: 1322 1323 -1324 -54 -1325 0 1322 1323 -1324 -54 1326 0 1322 1323 -1324 -54 -1327 0 c 2+1 --> break c (-b^{1, 54}_2 ∧ b^{1, 54}_1 ∧ -b^{1, 54}_0 ∧ p_54) -> break c in CNF: c b^{1, 54}_2 ∨ -b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ -p_54 ∨ break c in DIMACS: 1322 -1323 1324 -54 1162 0 c 2-1 --> 1 c (-b^{1, 54}_2 ∧ b^{1, 54}_1 ∧ -b^{1, 54}_0 ∧ -p_54) -> (-b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ b^{1, 55}_0) c in CNF: c b^{1, 54}_2 ∨ -b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ p_54 ∨ -b^{1, 55}_2 c b^{1, 54}_2 ∨ -b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ p_54 ∨ -b^{1, 55}_1 c b^{1, 54}_2 ∨ -b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ p_54 ∨ b^{1, 55}_0 c in DIMACS: 1322 -1323 1324 54 -1325 0 1322 -1323 1324 54 -1326 0 1322 -1323 1324 54 1327 0 c 1-1 --> 0 c (-b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ b^{1, 54}_0 ∧ -p_54) -> (-b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ -b^{1, 55}_0) c in CNF: c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ p_54 ∨ -b^{1, 55}_2 c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ p_54 ∨ -b^{1, 55}_1 c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ p_54 ∨ -b^{1, 55}_0 c in DIMACS: 1322 1323 -1324 54 -1325 0 1322 1323 -1324 54 -1326 0 1322 1323 -1324 54 -1327 0 c 0-1 --> -1 c (-b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ -b^{1, 54}_0 ∧ -p_54) -> ( b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ b^{1, 55}_0) c in CNF: c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ p_54 ∨ b^{1, 55}_2 c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ p_54 ∨ -b^{1, 55}_1 c b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ p_54 ∨ b^{1, 55}_0 c in DIMACS: 1322 1323 1324 54 1325 0 1322 1323 1324 54 -1326 0 1322 1323 1324 54 1327 0 c -1-1 --> -2 c ( b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ b^{1, 54}_0 ∧ -p_54) -> ( b^{1, 55}_2 ∧ b^{1, 55}_1 ∧ -b^{1, 55}_0) c in CNF: c -b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ p_54 ∨ b^{1, 55}_2 c -b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ p_54 ∨ b^{1, 55}_1 c -b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ p_54 ∨ -b^{1, 55}_0 c in DIMACS: -1322 1323 -1324 54 1325 0 -1322 1323 -1324 54 1326 0 -1322 1323 -1324 54 -1327 0 c -2-1 --> break c ( b^{1, 54}_2 ∧ b^{1, 54}_1 ∧ -b^{1, 54}_0 ∧ -p_54) -> break c in CNF: c -b^{1, 54}_2 ∨ -b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ p_54 ∨ break c in DIMACS: -1322 -1323 1324 54 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 54}_2 ∧ -b^{1, 54}_1 ∧ -b^{1, 54}_0 ∧ true) c in CNF: c -b^{1, 54}_2 ∨ b^{1, 54}_1 ∨ b^{1, 54}_0 ∨ false c in DIMACS: -1322 1323 1324 0 c 3 does not represent an automaton state. c -(-b^{1, 54}_2 ∧ b^{1, 54}_1 ∧ b^{1, 54}_0 ∧ true) c in CNF: c b^{1, 54}_2 ∨ -b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ false c in DIMACS: 1322 -1323 -1324 0 c -3 does not represent an automaton state. c -( b^{1, 54}_2 ∧ b^{1, 54}_1 ∧ b^{1, 54}_0 ∧ true) c in CNF: c -b^{1, 54}_2 ∨ -b^{1, 54}_1 ∨ -b^{1, 54}_0 ∨ false c in DIMACS: -1322 -1323 -1324 0 c i = 55 c -2+1 --> -1 c ( b^{1, 55}_2 ∧ b^{1, 55}_1 ∧ -b^{1, 55}_0 ∧ p_55) -> ( b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ b^{1, 56}_0) c in CNF: c -b^{1, 55}_2 ∨ -b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ -p_55 ∨ b^{1, 56}_2 c -b^{1, 55}_2 ∨ -b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ -p_55 ∨ -b^{1, 56}_1 c -b^{1, 55}_2 ∨ -b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ -p_55 ∨ b^{1, 56}_0 c in DIMACS: -1325 -1326 1327 -55 1328 0 -1325 -1326 1327 -55 -1329 0 -1325 -1326 1327 -55 1330 0 c -1+1 --> 0 c ( b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ b^{1, 55}_0 ∧ p_55) -> (-b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ -b^{1, 56}_0) c in CNF: c -b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ -p_55 ∨ -b^{1, 56}_2 c -b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ -p_55 ∨ -b^{1, 56}_1 c -b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ -p_55 ∨ -b^{1, 56}_0 c in DIMACS: -1325 1326 -1327 -55 -1328 0 -1325 1326 -1327 -55 -1329 0 -1325 1326 -1327 -55 -1330 0 c 0+1 --> 1 c (-b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ -b^{1, 55}_0 ∧ p_55) -> (-b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ b^{1, 56}_0) c in CNF: c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ -p_55 ∨ -b^{1, 56}_2 c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ -p_55 ∨ -b^{1, 56}_1 c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ -p_55 ∨ b^{1, 56}_0 c in DIMACS: 1325 1326 1327 -55 -1328 0 1325 1326 1327 -55 -1329 0 1325 1326 1327 -55 1330 0 c 1+1 --> 2 c (-b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ b^{1, 55}_0 ∧ p_55) -> (-b^{1, 56}_2 ∧ b^{1, 56}_1 ∧ -b^{1, 56}_0) c in CNF: c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ -p_55 ∨ -b^{1, 56}_2 c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ -p_55 ∨ b^{1, 56}_1 c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ -p_55 ∨ -b^{1, 56}_0 c in DIMACS: 1325 1326 -1327 -55 -1328 0 1325 1326 -1327 -55 1329 0 1325 1326 -1327 -55 -1330 0 c 2+1 --> break c (-b^{1, 55}_2 ∧ b^{1, 55}_1 ∧ -b^{1, 55}_0 ∧ p_55) -> break c in CNF: c b^{1, 55}_2 ∨ -b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ -p_55 ∨ break c in DIMACS: 1325 -1326 1327 -55 1162 0 c 2-1 --> 1 c (-b^{1, 55}_2 ∧ b^{1, 55}_1 ∧ -b^{1, 55}_0 ∧ -p_55) -> (-b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ b^{1, 56}_0) c in CNF: c b^{1, 55}_2 ∨ -b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ p_55 ∨ -b^{1, 56}_2 c b^{1, 55}_2 ∨ -b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ p_55 ∨ -b^{1, 56}_1 c b^{1, 55}_2 ∨ -b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ p_55 ∨ b^{1, 56}_0 c in DIMACS: 1325 -1326 1327 55 -1328 0 1325 -1326 1327 55 -1329 0 1325 -1326 1327 55 1330 0 c 1-1 --> 0 c (-b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ b^{1, 55}_0 ∧ -p_55) -> (-b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ -b^{1, 56}_0) c in CNF: c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ p_55 ∨ -b^{1, 56}_2 c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ p_55 ∨ -b^{1, 56}_1 c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ p_55 ∨ -b^{1, 56}_0 c in DIMACS: 1325 1326 -1327 55 -1328 0 1325 1326 -1327 55 -1329 0 1325 1326 -1327 55 -1330 0 c 0-1 --> -1 c (-b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ -b^{1, 55}_0 ∧ -p_55) -> ( b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ b^{1, 56}_0) c in CNF: c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ p_55 ∨ b^{1, 56}_2 c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ p_55 ∨ -b^{1, 56}_1 c b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ p_55 ∨ b^{1, 56}_0 c in DIMACS: 1325 1326 1327 55 1328 0 1325 1326 1327 55 -1329 0 1325 1326 1327 55 1330 0 c -1-1 --> -2 c ( b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ b^{1, 55}_0 ∧ -p_55) -> ( b^{1, 56}_2 ∧ b^{1, 56}_1 ∧ -b^{1, 56}_0) c in CNF: c -b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ p_55 ∨ b^{1, 56}_2 c -b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ p_55 ∨ b^{1, 56}_1 c -b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ p_55 ∨ -b^{1, 56}_0 c in DIMACS: -1325 1326 -1327 55 1328 0 -1325 1326 -1327 55 1329 0 -1325 1326 -1327 55 -1330 0 c -2-1 --> break c ( b^{1, 55}_2 ∧ b^{1, 55}_1 ∧ -b^{1, 55}_0 ∧ -p_55) -> break c in CNF: c -b^{1, 55}_2 ∨ -b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ p_55 ∨ break c in DIMACS: -1325 -1326 1327 55 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 55}_2 ∧ -b^{1, 55}_1 ∧ -b^{1, 55}_0 ∧ true) c in CNF: c -b^{1, 55}_2 ∨ b^{1, 55}_1 ∨ b^{1, 55}_0 ∨ false c in DIMACS: -1325 1326 1327 0 c 3 does not represent an automaton state. c -(-b^{1, 55}_2 ∧ b^{1, 55}_1 ∧ b^{1, 55}_0 ∧ true) c in CNF: c b^{1, 55}_2 ∨ -b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ false c in DIMACS: 1325 -1326 -1327 0 c -3 does not represent an automaton state. c -( b^{1, 55}_2 ∧ b^{1, 55}_1 ∧ b^{1, 55}_0 ∧ true) c in CNF: c -b^{1, 55}_2 ∨ -b^{1, 55}_1 ∨ -b^{1, 55}_0 ∨ false c in DIMACS: -1325 -1326 -1327 0 c i = 56 c -2+1 --> -1 c ( b^{1, 56}_2 ∧ b^{1, 56}_1 ∧ -b^{1, 56}_0 ∧ p_56) -> ( b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ b^{1, 57}_0) c in CNF: c -b^{1, 56}_2 ∨ -b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ -p_56 ∨ b^{1, 57}_2 c -b^{1, 56}_2 ∨ -b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ -p_56 ∨ -b^{1, 57}_1 c -b^{1, 56}_2 ∨ -b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ -p_56 ∨ b^{1, 57}_0 c in DIMACS: -1328 -1329 1330 -56 1331 0 -1328 -1329 1330 -56 -1332 0 -1328 -1329 1330 -56 1333 0 c -1+1 --> 0 c ( b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ b^{1, 56}_0 ∧ p_56) -> (-b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ -b^{1, 57}_0) c in CNF: c -b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ -p_56 ∨ -b^{1, 57}_2 c -b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ -p_56 ∨ -b^{1, 57}_1 c -b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ -p_56 ∨ -b^{1, 57}_0 c in DIMACS: -1328 1329 -1330 -56 -1331 0 -1328 1329 -1330 -56 -1332 0 -1328 1329 -1330 -56 -1333 0 c 0+1 --> 1 c (-b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ -b^{1, 56}_0 ∧ p_56) -> (-b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ b^{1, 57}_0) c in CNF: c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ -p_56 ∨ -b^{1, 57}_2 c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ -p_56 ∨ -b^{1, 57}_1 c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ -p_56 ∨ b^{1, 57}_0 c in DIMACS: 1328 1329 1330 -56 -1331 0 1328 1329 1330 -56 -1332 0 1328 1329 1330 -56 1333 0 c 1+1 --> 2 c (-b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ b^{1, 56}_0 ∧ p_56) -> (-b^{1, 57}_2 ∧ b^{1, 57}_1 ∧ -b^{1, 57}_0) c in CNF: c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ -p_56 ∨ -b^{1, 57}_2 c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ -p_56 ∨ b^{1, 57}_1 c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ -p_56 ∨ -b^{1, 57}_0 c in DIMACS: 1328 1329 -1330 -56 -1331 0 1328 1329 -1330 -56 1332 0 1328 1329 -1330 -56 -1333 0 c 2+1 --> break c (-b^{1, 56}_2 ∧ b^{1, 56}_1 ∧ -b^{1, 56}_0 ∧ p_56) -> break c in CNF: c b^{1, 56}_2 ∨ -b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ -p_56 ∨ break c in DIMACS: 1328 -1329 1330 -56 1162 0 c 2-1 --> 1 c (-b^{1, 56}_2 ∧ b^{1, 56}_1 ∧ -b^{1, 56}_0 ∧ -p_56) -> (-b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ b^{1, 57}_0) c in CNF: c b^{1, 56}_2 ∨ -b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ p_56 ∨ -b^{1, 57}_2 c b^{1, 56}_2 ∨ -b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ p_56 ∨ -b^{1, 57}_1 c b^{1, 56}_2 ∨ -b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ p_56 ∨ b^{1, 57}_0 c in DIMACS: 1328 -1329 1330 56 -1331 0 1328 -1329 1330 56 -1332 0 1328 -1329 1330 56 1333 0 c 1-1 --> 0 c (-b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ b^{1, 56}_0 ∧ -p_56) -> (-b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ -b^{1, 57}_0) c in CNF: c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ p_56 ∨ -b^{1, 57}_2 c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ p_56 ∨ -b^{1, 57}_1 c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ p_56 ∨ -b^{1, 57}_0 c in DIMACS: 1328 1329 -1330 56 -1331 0 1328 1329 -1330 56 -1332 0 1328 1329 -1330 56 -1333 0 c 0-1 --> -1 c (-b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ -b^{1, 56}_0 ∧ -p_56) -> ( b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ b^{1, 57}_0) c in CNF: c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ p_56 ∨ b^{1, 57}_2 c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ p_56 ∨ -b^{1, 57}_1 c b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ p_56 ∨ b^{1, 57}_0 c in DIMACS: 1328 1329 1330 56 1331 0 1328 1329 1330 56 -1332 0 1328 1329 1330 56 1333 0 c -1-1 --> -2 c ( b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ b^{1, 56}_0 ∧ -p_56) -> ( b^{1, 57}_2 ∧ b^{1, 57}_1 ∧ -b^{1, 57}_0) c in CNF: c -b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ p_56 ∨ b^{1, 57}_2 c -b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ p_56 ∨ b^{1, 57}_1 c -b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ p_56 ∨ -b^{1, 57}_0 c in DIMACS: -1328 1329 -1330 56 1331 0 -1328 1329 -1330 56 1332 0 -1328 1329 -1330 56 -1333 0 c -2-1 --> break c ( b^{1, 56}_2 ∧ b^{1, 56}_1 ∧ -b^{1, 56}_0 ∧ -p_56) -> break c in CNF: c -b^{1, 56}_2 ∨ -b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ p_56 ∨ break c in DIMACS: -1328 -1329 1330 56 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 56}_2 ∧ -b^{1, 56}_1 ∧ -b^{1, 56}_0 ∧ true) c in CNF: c -b^{1, 56}_2 ∨ b^{1, 56}_1 ∨ b^{1, 56}_0 ∨ false c in DIMACS: -1328 1329 1330 0 c 3 does not represent an automaton state. c -(-b^{1, 56}_2 ∧ b^{1, 56}_1 ∧ b^{1, 56}_0 ∧ true) c in CNF: c b^{1, 56}_2 ∨ -b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ false c in DIMACS: 1328 -1329 -1330 0 c -3 does not represent an automaton state. c -( b^{1, 56}_2 ∧ b^{1, 56}_1 ∧ b^{1, 56}_0 ∧ true) c in CNF: c -b^{1, 56}_2 ∨ -b^{1, 56}_1 ∨ -b^{1, 56}_0 ∨ false c in DIMACS: -1328 -1329 -1330 0 c i = 57 c -2+1 --> -1 c ( b^{1, 57}_2 ∧ b^{1, 57}_1 ∧ -b^{1, 57}_0 ∧ p_57) -> ( b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ b^{1, 58}_0) c in CNF: c -b^{1, 57}_2 ∨ -b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ -p_57 ∨ b^{1, 58}_2 c -b^{1, 57}_2 ∨ -b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ -p_57 ∨ -b^{1, 58}_1 c -b^{1, 57}_2 ∨ -b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ -p_57 ∨ b^{1, 58}_0 c in DIMACS: -1331 -1332 1333 -57 1334 0 -1331 -1332 1333 -57 -1335 0 -1331 -1332 1333 -57 1336 0 c -1+1 --> 0 c ( b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ b^{1, 57}_0 ∧ p_57) -> (-b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ -b^{1, 58}_0) c in CNF: c -b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ -p_57 ∨ -b^{1, 58}_2 c -b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ -p_57 ∨ -b^{1, 58}_1 c -b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ -p_57 ∨ -b^{1, 58}_0 c in DIMACS: -1331 1332 -1333 -57 -1334 0 -1331 1332 -1333 -57 -1335 0 -1331 1332 -1333 -57 -1336 0 c 0+1 --> 1 c (-b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ -b^{1, 57}_0 ∧ p_57) -> (-b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ b^{1, 58}_0) c in CNF: c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ -p_57 ∨ -b^{1, 58}_2 c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ -p_57 ∨ -b^{1, 58}_1 c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ -p_57 ∨ b^{1, 58}_0 c in DIMACS: 1331 1332 1333 -57 -1334 0 1331 1332 1333 -57 -1335 0 1331 1332 1333 -57 1336 0 c 1+1 --> 2 c (-b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ b^{1, 57}_0 ∧ p_57) -> (-b^{1, 58}_2 ∧ b^{1, 58}_1 ∧ -b^{1, 58}_0) c in CNF: c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ -p_57 ∨ -b^{1, 58}_2 c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ -p_57 ∨ b^{1, 58}_1 c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ -p_57 ∨ -b^{1, 58}_0 c in DIMACS: 1331 1332 -1333 -57 -1334 0 1331 1332 -1333 -57 1335 0 1331 1332 -1333 -57 -1336 0 c 2+1 --> break c (-b^{1, 57}_2 ∧ b^{1, 57}_1 ∧ -b^{1, 57}_0 ∧ p_57) -> break c in CNF: c b^{1, 57}_2 ∨ -b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ -p_57 ∨ break c in DIMACS: 1331 -1332 1333 -57 1162 0 c 2-1 --> 1 c (-b^{1, 57}_2 ∧ b^{1, 57}_1 ∧ -b^{1, 57}_0 ∧ -p_57) -> (-b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ b^{1, 58}_0) c in CNF: c b^{1, 57}_2 ∨ -b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ p_57 ∨ -b^{1, 58}_2 c b^{1, 57}_2 ∨ -b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ p_57 ∨ -b^{1, 58}_1 c b^{1, 57}_2 ∨ -b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ p_57 ∨ b^{1, 58}_0 c in DIMACS: 1331 -1332 1333 57 -1334 0 1331 -1332 1333 57 -1335 0 1331 -1332 1333 57 1336 0 c 1-1 --> 0 c (-b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ b^{1, 57}_0 ∧ -p_57) -> (-b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ -b^{1, 58}_0) c in CNF: c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ p_57 ∨ -b^{1, 58}_2 c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ p_57 ∨ -b^{1, 58}_1 c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ p_57 ∨ -b^{1, 58}_0 c in DIMACS: 1331 1332 -1333 57 -1334 0 1331 1332 -1333 57 -1335 0 1331 1332 -1333 57 -1336 0 c 0-1 --> -1 c (-b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ -b^{1, 57}_0 ∧ -p_57) -> ( b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ b^{1, 58}_0) c in CNF: c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ p_57 ∨ b^{1, 58}_2 c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ p_57 ∨ -b^{1, 58}_1 c b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ p_57 ∨ b^{1, 58}_0 c in DIMACS: 1331 1332 1333 57 1334 0 1331 1332 1333 57 -1335 0 1331 1332 1333 57 1336 0 c -1-1 --> -2 c ( b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ b^{1, 57}_0 ∧ -p_57) -> ( b^{1, 58}_2 ∧ b^{1, 58}_1 ∧ -b^{1, 58}_0) c in CNF: c -b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ p_57 ∨ b^{1, 58}_2 c -b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ p_57 ∨ b^{1, 58}_1 c -b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ p_57 ∨ -b^{1, 58}_0 c in DIMACS: -1331 1332 -1333 57 1334 0 -1331 1332 -1333 57 1335 0 -1331 1332 -1333 57 -1336 0 c -2-1 --> break c ( b^{1, 57}_2 ∧ b^{1, 57}_1 ∧ -b^{1, 57}_0 ∧ -p_57) -> break c in CNF: c -b^{1, 57}_2 ∨ -b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ p_57 ∨ break c in DIMACS: -1331 -1332 1333 57 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 57}_2 ∧ -b^{1, 57}_1 ∧ -b^{1, 57}_0 ∧ true) c in CNF: c -b^{1, 57}_2 ∨ b^{1, 57}_1 ∨ b^{1, 57}_0 ∨ false c in DIMACS: -1331 1332 1333 0 c 3 does not represent an automaton state. c -(-b^{1, 57}_2 ∧ b^{1, 57}_1 ∧ b^{1, 57}_0 ∧ true) c in CNF: c b^{1, 57}_2 ∨ -b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ false c in DIMACS: 1331 -1332 -1333 0 c -3 does not represent an automaton state. c -( b^{1, 57}_2 ∧ b^{1, 57}_1 ∧ b^{1, 57}_0 ∧ true) c in CNF: c -b^{1, 57}_2 ∨ -b^{1, 57}_1 ∨ -b^{1, 57}_0 ∨ false c in DIMACS: -1331 -1332 -1333 0 c i = 58 c -2+1 --> -1 c ( b^{1, 58}_2 ∧ b^{1, 58}_1 ∧ -b^{1, 58}_0 ∧ p_58) -> ( b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ b^{1, 59}_0) c in CNF: c -b^{1, 58}_2 ∨ -b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ -p_58 ∨ b^{1, 59}_2 c -b^{1, 58}_2 ∨ -b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ -p_58 ∨ -b^{1, 59}_1 c -b^{1, 58}_2 ∨ -b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ -p_58 ∨ b^{1, 59}_0 c in DIMACS: -1334 -1335 1336 -58 1337 0 -1334 -1335 1336 -58 -1338 0 -1334 -1335 1336 -58 1339 0 c -1+1 --> 0 c ( b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ b^{1, 58}_0 ∧ p_58) -> (-b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ -b^{1, 59}_0) c in CNF: c -b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ -p_58 ∨ -b^{1, 59}_2 c -b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ -p_58 ∨ -b^{1, 59}_1 c -b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ -p_58 ∨ -b^{1, 59}_0 c in DIMACS: -1334 1335 -1336 -58 -1337 0 -1334 1335 -1336 -58 -1338 0 -1334 1335 -1336 -58 -1339 0 c 0+1 --> 1 c (-b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ -b^{1, 58}_0 ∧ p_58) -> (-b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ b^{1, 59}_0) c in CNF: c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ -p_58 ∨ -b^{1, 59}_2 c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ -p_58 ∨ -b^{1, 59}_1 c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ -p_58 ∨ b^{1, 59}_0 c in DIMACS: 1334 1335 1336 -58 -1337 0 1334 1335 1336 -58 -1338 0 1334 1335 1336 -58 1339 0 c 1+1 --> 2 c (-b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ b^{1, 58}_0 ∧ p_58) -> (-b^{1, 59}_2 ∧ b^{1, 59}_1 ∧ -b^{1, 59}_0) c in CNF: c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ -p_58 ∨ -b^{1, 59}_2 c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ -p_58 ∨ b^{1, 59}_1 c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ -p_58 ∨ -b^{1, 59}_0 c in DIMACS: 1334 1335 -1336 -58 -1337 0 1334 1335 -1336 -58 1338 0 1334 1335 -1336 -58 -1339 0 c 2+1 --> break c (-b^{1, 58}_2 ∧ b^{1, 58}_1 ∧ -b^{1, 58}_0 ∧ p_58) -> break c in CNF: c b^{1, 58}_2 ∨ -b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ -p_58 ∨ break c in DIMACS: 1334 -1335 1336 -58 1162 0 c 2-1 --> 1 c (-b^{1, 58}_2 ∧ b^{1, 58}_1 ∧ -b^{1, 58}_0 ∧ -p_58) -> (-b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ b^{1, 59}_0) c in CNF: c b^{1, 58}_2 ∨ -b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ p_58 ∨ -b^{1, 59}_2 c b^{1, 58}_2 ∨ -b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ p_58 ∨ -b^{1, 59}_1 c b^{1, 58}_2 ∨ -b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ p_58 ∨ b^{1, 59}_0 c in DIMACS: 1334 -1335 1336 58 -1337 0 1334 -1335 1336 58 -1338 0 1334 -1335 1336 58 1339 0 c 1-1 --> 0 c (-b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ b^{1, 58}_0 ∧ -p_58) -> (-b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ -b^{1, 59}_0) c in CNF: c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ p_58 ∨ -b^{1, 59}_2 c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ p_58 ∨ -b^{1, 59}_1 c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ p_58 ∨ -b^{1, 59}_0 c in DIMACS: 1334 1335 -1336 58 -1337 0 1334 1335 -1336 58 -1338 0 1334 1335 -1336 58 -1339 0 c 0-1 --> -1 c (-b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ -b^{1, 58}_0 ∧ -p_58) -> ( b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ b^{1, 59}_0) c in CNF: c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ p_58 ∨ b^{1, 59}_2 c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ p_58 ∨ -b^{1, 59}_1 c b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ p_58 ∨ b^{1, 59}_0 c in DIMACS: 1334 1335 1336 58 1337 0 1334 1335 1336 58 -1338 0 1334 1335 1336 58 1339 0 c -1-1 --> -2 c ( b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ b^{1, 58}_0 ∧ -p_58) -> ( b^{1, 59}_2 ∧ b^{1, 59}_1 ∧ -b^{1, 59}_0) c in CNF: c -b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ p_58 ∨ b^{1, 59}_2 c -b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ p_58 ∨ b^{1, 59}_1 c -b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ p_58 ∨ -b^{1, 59}_0 c in DIMACS: -1334 1335 -1336 58 1337 0 -1334 1335 -1336 58 1338 0 -1334 1335 -1336 58 -1339 0 c -2-1 --> break c ( b^{1, 58}_2 ∧ b^{1, 58}_1 ∧ -b^{1, 58}_0 ∧ -p_58) -> break c in CNF: c -b^{1, 58}_2 ∨ -b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ p_58 ∨ break c in DIMACS: -1334 -1335 1336 58 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 58}_2 ∧ -b^{1, 58}_1 ∧ -b^{1, 58}_0 ∧ true) c in CNF: c -b^{1, 58}_2 ∨ b^{1, 58}_1 ∨ b^{1, 58}_0 ∨ false c in DIMACS: -1334 1335 1336 0 c 3 does not represent an automaton state. c -(-b^{1, 58}_2 ∧ b^{1, 58}_1 ∧ b^{1, 58}_0 ∧ true) c in CNF: c b^{1, 58}_2 ∨ -b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ false c in DIMACS: 1334 -1335 -1336 0 c -3 does not represent an automaton state. c -( b^{1, 58}_2 ∧ b^{1, 58}_1 ∧ b^{1, 58}_0 ∧ true) c in CNF: c -b^{1, 58}_2 ∨ -b^{1, 58}_1 ∨ -b^{1, 58}_0 ∨ false c in DIMACS: -1334 -1335 -1336 0 c i = 59 c -2+1 --> -1 c ( b^{1, 59}_2 ∧ b^{1, 59}_1 ∧ -b^{1, 59}_0 ∧ p_59) -> ( b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ b^{1, 60}_0) c in CNF: c -b^{1, 59}_2 ∨ -b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ -p_59 ∨ b^{1, 60}_2 c -b^{1, 59}_2 ∨ -b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ -p_59 ∨ -b^{1, 60}_1 c -b^{1, 59}_2 ∨ -b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ -p_59 ∨ b^{1, 60}_0 c in DIMACS: -1337 -1338 1339 -59 1340 0 -1337 -1338 1339 -59 -1341 0 -1337 -1338 1339 -59 1342 0 c -1+1 --> 0 c ( b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ b^{1, 59}_0 ∧ p_59) -> (-b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ -b^{1, 60}_0) c in CNF: c -b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ -p_59 ∨ -b^{1, 60}_2 c -b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ -p_59 ∨ -b^{1, 60}_1 c -b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ -p_59 ∨ -b^{1, 60}_0 c in DIMACS: -1337 1338 -1339 -59 -1340 0 -1337 1338 -1339 -59 -1341 0 -1337 1338 -1339 -59 -1342 0 c 0+1 --> 1 c (-b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ -b^{1, 59}_0 ∧ p_59) -> (-b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ b^{1, 60}_0) c in CNF: c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ -p_59 ∨ -b^{1, 60}_2 c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ -p_59 ∨ -b^{1, 60}_1 c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ -p_59 ∨ b^{1, 60}_0 c in DIMACS: 1337 1338 1339 -59 -1340 0 1337 1338 1339 -59 -1341 0 1337 1338 1339 -59 1342 0 c 1+1 --> 2 c (-b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ b^{1, 59}_0 ∧ p_59) -> (-b^{1, 60}_2 ∧ b^{1, 60}_1 ∧ -b^{1, 60}_0) c in CNF: c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ -p_59 ∨ -b^{1, 60}_2 c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ -p_59 ∨ b^{1, 60}_1 c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ -p_59 ∨ -b^{1, 60}_0 c in DIMACS: 1337 1338 -1339 -59 -1340 0 1337 1338 -1339 -59 1341 0 1337 1338 -1339 -59 -1342 0 c 2+1 --> break c (-b^{1, 59}_2 ∧ b^{1, 59}_1 ∧ -b^{1, 59}_0 ∧ p_59) -> break c in CNF: c b^{1, 59}_2 ∨ -b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ -p_59 ∨ break c in DIMACS: 1337 -1338 1339 -59 1162 0 c 2-1 --> 1 c (-b^{1, 59}_2 ∧ b^{1, 59}_1 ∧ -b^{1, 59}_0 ∧ -p_59) -> (-b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ b^{1, 60}_0) c in CNF: c b^{1, 59}_2 ∨ -b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ p_59 ∨ -b^{1, 60}_2 c b^{1, 59}_2 ∨ -b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ p_59 ∨ -b^{1, 60}_1 c b^{1, 59}_2 ∨ -b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ p_59 ∨ b^{1, 60}_0 c in DIMACS: 1337 -1338 1339 59 -1340 0 1337 -1338 1339 59 -1341 0 1337 -1338 1339 59 1342 0 c 1-1 --> 0 c (-b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ b^{1, 59}_0 ∧ -p_59) -> (-b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ -b^{1, 60}_0) c in CNF: c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ p_59 ∨ -b^{1, 60}_2 c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ p_59 ∨ -b^{1, 60}_1 c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ p_59 ∨ -b^{1, 60}_0 c in DIMACS: 1337 1338 -1339 59 -1340 0 1337 1338 -1339 59 -1341 0 1337 1338 -1339 59 -1342 0 c 0-1 --> -1 c (-b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ -b^{1, 59}_0 ∧ -p_59) -> ( b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ b^{1, 60}_0) c in CNF: c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ p_59 ∨ b^{1, 60}_2 c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ p_59 ∨ -b^{1, 60}_1 c b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ p_59 ∨ b^{1, 60}_0 c in DIMACS: 1337 1338 1339 59 1340 0 1337 1338 1339 59 -1341 0 1337 1338 1339 59 1342 0 c -1-1 --> -2 c ( b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ b^{1, 59}_0 ∧ -p_59) -> ( b^{1, 60}_2 ∧ b^{1, 60}_1 ∧ -b^{1, 60}_0) c in CNF: c -b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ p_59 ∨ b^{1, 60}_2 c -b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ p_59 ∨ b^{1, 60}_1 c -b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ p_59 ∨ -b^{1, 60}_0 c in DIMACS: -1337 1338 -1339 59 1340 0 -1337 1338 -1339 59 1341 0 -1337 1338 -1339 59 -1342 0 c -2-1 --> break c ( b^{1, 59}_2 ∧ b^{1, 59}_1 ∧ -b^{1, 59}_0 ∧ -p_59) -> break c in CNF: c -b^{1, 59}_2 ∨ -b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ p_59 ∨ break c in DIMACS: -1337 -1338 1339 59 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 59}_2 ∧ -b^{1, 59}_1 ∧ -b^{1, 59}_0 ∧ true) c in CNF: c -b^{1, 59}_2 ∨ b^{1, 59}_1 ∨ b^{1, 59}_0 ∨ false c in DIMACS: -1337 1338 1339 0 c 3 does not represent an automaton state. c -(-b^{1, 59}_2 ∧ b^{1, 59}_1 ∧ b^{1, 59}_0 ∧ true) c in CNF: c b^{1, 59}_2 ∨ -b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ false c in DIMACS: 1337 -1338 -1339 0 c -3 does not represent an automaton state. c -( b^{1, 59}_2 ∧ b^{1, 59}_1 ∧ b^{1, 59}_0 ∧ true) c in CNF: c -b^{1, 59}_2 ∨ -b^{1, 59}_1 ∨ -b^{1, 59}_0 ∨ false c in DIMACS: -1337 -1338 -1339 0 c i = 60 c -2+1 --> -1 c ( b^{1, 60}_2 ∧ b^{1, 60}_1 ∧ -b^{1, 60}_0 ∧ p_60) -> ( b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ b^{1, 61}_0) c in CNF: c -b^{1, 60}_2 ∨ -b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ -p_60 ∨ b^{1, 61}_2 c -b^{1, 60}_2 ∨ -b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ -p_60 ∨ -b^{1, 61}_1 c -b^{1, 60}_2 ∨ -b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ -p_60 ∨ b^{1, 61}_0 c in DIMACS: -1340 -1341 1342 -60 1343 0 -1340 -1341 1342 -60 -1344 0 -1340 -1341 1342 -60 1345 0 c -1+1 --> 0 c ( b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ b^{1, 60}_0 ∧ p_60) -> (-b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ -b^{1, 61}_0) c in CNF: c -b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ -p_60 ∨ -b^{1, 61}_2 c -b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ -p_60 ∨ -b^{1, 61}_1 c -b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ -p_60 ∨ -b^{1, 61}_0 c in DIMACS: -1340 1341 -1342 -60 -1343 0 -1340 1341 -1342 -60 -1344 0 -1340 1341 -1342 -60 -1345 0 c 0+1 --> 1 c (-b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ -b^{1, 60}_0 ∧ p_60) -> (-b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ b^{1, 61}_0) c in CNF: c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ -p_60 ∨ -b^{1, 61}_2 c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ -p_60 ∨ -b^{1, 61}_1 c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ -p_60 ∨ b^{1, 61}_0 c in DIMACS: 1340 1341 1342 -60 -1343 0 1340 1341 1342 -60 -1344 0 1340 1341 1342 -60 1345 0 c 1+1 --> 2 c (-b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ b^{1, 60}_0 ∧ p_60) -> (-b^{1, 61}_2 ∧ b^{1, 61}_1 ∧ -b^{1, 61}_0) c in CNF: c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ -p_60 ∨ -b^{1, 61}_2 c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ -p_60 ∨ b^{1, 61}_1 c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ -p_60 ∨ -b^{1, 61}_0 c in DIMACS: 1340 1341 -1342 -60 -1343 0 1340 1341 -1342 -60 1344 0 1340 1341 -1342 -60 -1345 0 c 2+1 --> break c (-b^{1, 60}_2 ∧ b^{1, 60}_1 ∧ -b^{1, 60}_0 ∧ p_60) -> break c in CNF: c b^{1, 60}_2 ∨ -b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ -p_60 ∨ break c in DIMACS: 1340 -1341 1342 -60 1162 0 c 2-1 --> 1 c (-b^{1, 60}_2 ∧ b^{1, 60}_1 ∧ -b^{1, 60}_0 ∧ -p_60) -> (-b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ b^{1, 61}_0) c in CNF: c b^{1, 60}_2 ∨ -b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ p_60 ∨ -b^{1, 61}_2 c b^{1, 60}_2 ∨ -b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ p_60 ∨ -b^{1, 61}_1 c b^{1, 60}_2 ∨ -b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ p_60 ∨ b^{1, 61}_0 c in DIMACS: 1340 -1341 1342 60 -1343 0 1340 -1341 1342 60 -1344 0 1340 -1341 1342 60 1345 0 c 1-1 --> 0 c (-b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ b^{1, 60}_0 ∧ -p_60) -> (-b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ -b^{1, 61}_0) c in CNF: c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ p_60 ∨ -b^{1, 61}_2 c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ p_60 ∨ -b^{1, 61}_1 c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ p_60 ∨ -b^{1, 61}_0 c in DIMACS: 1340 1341 -1342 60 -1343 0 1340 1341 -1342 60 -1344 0 1340 1341 -1342 60 -1345 0 c 0-1 --> -1 c (-b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ -b^{1, 60}_0 ∧ -p_60) -> ( b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ b^{1, 61}_0) c in CNF: c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ p_60 ∨ b^{1, 61}_2 c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ p_60 ∨ -b^{1, 61}_1 c b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ p_60 ∨ b^{1, 61}_0 c in DIMACS: 1340 1341 1342 60 1343 0 1340 1341 1342 60 -1344 0 1340 1341 1342 60 1345 0 c -1-1 --> -2 c ( b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ b^{1, 60}_0 ∧ -p_60) -> ( b^{1, 61}_2 ∧ b^{1, 61}_1 ∧ -b^{1, 61}_0) c in CNF: c -b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ p_60 ∨ b^{1, 61}_2 c -b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ p_60 ∨ b^{1, 61}_1 c -b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ p_60 ∨ -b^{1, 61}_0 c in DIMACS: -1340 1341 -1342 60 1343 0 -1340 1341 -1342 60 1344 0 -1340 1341 -1342 60 -1345 0 c -2-1 --> break c ( b^{1, 60}_2 ∧ b^{1, 60}_1 ∧ -b^{1, 60}_0 ∧ -p_60) -> break c in CNF: c -b^{1, 60}_2 ∨ -b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ p_60 ∨ break c in DIMACS: -1340 -1341 1342 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 60}_2 ∧ -b^{1, 60}_1 ∧ -b^{1, 60}_0 ∧ true) c in CNF: c -b^{1, 60}_2 ∨ b^{1, 60}_1 ∨ b^{1, 60}_0 ∨ false c in DIMACS: -1340 1341 1342 0 c 3 does not represent an automaton state. c -(-b^{1, 60}_2 ∧ b^{1, 60}_1 ∧ b^{1, 60}_0 ∧ true) c in CNF: c b^{1, 60}_2 ∨ -b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ false c in DIMACS: 1340 -1341 -1342 0 c -3 does not represent an automaton state. c -( b^{1, 60}_2 ∧ b^{1, 60}_1 ∧ b^{1, 60}_0 ∧ true) c in CNF: c -b^{1, 60}_2 ∨ -b^{1, 60}_1 ∨ -b^{1, 60}_0 ∨ false c in DIMACS: -1340 -1341 -1342 0 c i = 61 c -2+1 --> -1 c ( b^{1, 61}_2 ∧ b^{1, 61}_1 ∧ -b^{1, 61}_0 ∧ p_61) -> ( b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ b^{1, 62}_0) c in CNF: c -b^{1, 61}_2 ∨ -b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ -p_61 ∨ b^{1, 62}_2 c -b^{1, 61}_2 ∨ -b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ -p_61 ∨ -b^{1, 62}_1 c -b^{1, 61}_2 ∨ -b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ -p_61 ∨ b^{1, 62}_0 c in DIMACS: -1343 -1344 1345 -61 1346 0 -1343 -1344 1345 -61 -1347 0 -1343 -1344 1345 -61 1348 0 c -1+1 --> 0 c ( b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ b^{1, 61}_0 ∧ p_61) -> (-b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ -b^{1, 62}_0) c in CNF: c -b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ -p_61 ∨ -b^{1, 62}_2 c -b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ -p_61 ∨ -b^{1, 62}_1 c -b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ -p_61 ∨ -b^{1, 62}_0 c in DIMACS: -1343 1344 -1345 -61 -1346 0 -1343 1344 -1345 -61 -1347 0 -1343 1344 -1345 -61 -1348 0 c 0+1 --> 1 c (-b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ -b^{1, 61}_0 ∧ p_61) -> (-b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ b^{1, 62}_0) c in CNF: c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ -p_61 ∨ -b^{1, 62}_2 c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ -p_61 ∨ -b^{1, 62}_1 c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ -p_61 ∨ b^{1, 62}_0 c in DIMACS: 1343 1344 1345 -61 -1346 0 1343 1344 1345 -61 -1347 0 1343 1344 1345 -61 1348 0 c 1+1 --> 2 c (-b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ b^{1, 61}_0 ∧ p_61) -> (-b^{1, 62}_2 ∧ b^{1, 62}_1 ∧ -b^{1, 62}_0) c in CNF: c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ -p_61 ∨ -b^{1, 62}_2 c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ -p_61 ∨ b^{1, 62}_1 c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ -p_61 ∨ -b^{1, 62}_0 c in DIMACS: 1343 1344 -1345 -61 -1346 0 1343 1344 -1345 -61 1347 0 1343 1344 -1345 -61 -1348 0 c 2+1 --> break c (-b^{1, 61}_2 ∧ b^{1, 61}_1 ∧ -b^{1, 61}_0 ∧ p_61) -> break c in CNF: c b^{1, 61}_2 ∨ -b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ -p_61 ∨ break c in DIMACS: 1343 -1344 1345 -61 1162 0 c 2-1 --> 1 c (-b^{1, 61}_2 ∧ b^{1, 61}_1 ∧ -b^{1, 61}_0 ∧ -p_61) -> (-b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ b^{1, 62}_0) c in CNF: c b^{1, 61}_2 ∨ -b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ p_61 ∨ -b^{1, 62}_2 c b^{1, 61}_2 ∨ -b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ p_61 ∨ -b^{1, 62}_1 c b^{1, 61}_2 ∨ -b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ p_61 ∨ b^{1, 62}_0 c in DIMACS: 1343 -1344 1345 61 -1346 0 1343 -1344 1345 61 -1347 0 1343 -1344 1345 61 1348 0 c 1-1 --> 0 c (-b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ b^{1, 61}_0 ∧ -p_61) -> (-b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ -b^{1, 62}_0) c in CNF: c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ p_61 ∨ -b^{1, 62}_2 c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ p_61 ∨ -b^{1, 62}_1 c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ p_61 ∨ -b^{1, 62}_0 c in DIMACS: 1343 1344 -1345 61 -1346 0 1343 1344 -1345 61 -1347 0 1343 1344 -1345 61 -1348 0 c 0-1 --> -1 c (-b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ -b^{1, 61}_0 ∧ -p_61) -> ( b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ b^{1, 62}_0) c in CNF: c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ p_61 ∨ b^{1, 62}_2 c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ p_61 ∨ -b^{1, 62}_1 c b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ p_61 ∨ b^{1, 62}_0 c in DIMACS: 1343 1344 1345 61 1346 0 1343 1344 1345 61 -1347 0 1343 1344 1345 61 1348 0 c -1-1 --> -2 c ( b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ b^{1, 61}_0 ∧ -p_61) -> ( b^{1, 62}_2 ∧ b^{1, 62}_1 ∧ -b^{1, 62}_0) c in CNF: c -b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ p_61 ∨ b^{1, 62}_2 c -b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ p_61 ∨ b^{1, 62}_1 c -b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ p_61 ∨ -b^{1, 62}_0 c in DIMACS: -1343 1344 -1345 61 1346 0 -1343 1344 -1345 61 1347 0 -1343 1344 -1345 61 -1348 0 c -2-1 --> break c ( b^{1, 61}_2 ∧ b^{1, 61}_1 ∧ -b^{1, 61}_0 ∧ -p_61) -> break c in CNF: c -b^{1, 61}_2 ∨ -b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ p_61 ∨ break c in DIMACS: -1343 -1344 1345 61 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 61}_2 ∧ -b^{1, 61}_1 ∧ -b^{1, 61}_0 ∧ true) c in CNF: c -b^{1, 61}_2 ∨ b^{1, 61}_1 ∨ b^{1, 61}_0 ∨ false c in DIMACS: -1343 1344 1345 0 c 3 does not represent an automaton state. c -(-b^{1, 61}_2 ∧ b^{1, 61}_1 ∧ b^{1, 61}_0 ∧ true) c in CNF: c b^{1, 61}_2 ∨ -b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ false c in DIMACS: 1343 -1344 -1345 0 c -3 does not represent an automaton state. c -( b^{1, 61}_2 ∧ b^{1, 61}_1 ∧ b^{1, 61}_0 ∧ true) c in CNF: c -b^{1, 61}_2 ∨ -b^{1, 61}_1 ∨ -b^{1, 61}_0 ∨ false c in DIMACS: -1343 -1344 -1345 0 c i = 62 c -2+1 --> -1 c ( b^{1, 62}_2 ∧ b^{1, 62}_1 ∧ -b^{1, 62}_0 ∧ p_62) -> ( b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ b^{1, 63}_0) c in CNF: c -b^{1, 62}_2 ∨ -b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ -p_62 ∨ b^{1, 63}_2 c -b^{1, 62}_2 ∨ -b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ -p_62 ∨ -b^{1, 63}_1 c -b^{1, 62}_2 ∨ -b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ -p_62 ∨ b^{1, 63}_0 c in DIMACS: -1346 -1347 1348 -62 1349 0 -1346 -1347 1348 -62 -1350 0 -1346 -1347 1348 -62 1351 0 c -1+1 --> 0 c ( b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ b^{1, 62}_0 ∧ p_62) -> (-b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ -b^{1, 63}_0) c in CNF: c -b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ -p_62 ∨ -b^{1, 63}_2 c -b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ -p_62 ∨ -b^{1, 63}_1 c -b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ -p_62 ∨ -b^{1, 63}_0 c in DIMACS: -1346 1347 -1348 -62 -1349 0 -1346 1347 -1348 -62 -1350 0 -1346 1347 -1348 -62 -1351 0 c 0+1 --> 1 c (-b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ -b^{1, 62}_0 ∧ p_62) -> (-b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ b^{1, 63}_0) c in CNF: c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ -p_62 ∨ -b^{1, 63}_2 c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ -p_62 ∨ -b^{1, 63}_1 c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ -p_62 ∨ b^{1, 63}_0 c in DIMACS: 1346 1347 1348 -62 -1349 0 1346 1347 1348 -62 -1350 0 1346 1347 1348 -62 1351 0 c 1+1 --> 2 c (-b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ b^{1, 62}_0 ∧ p_62) -> (-b^{1, 63}_2 ∧ b^{1, 63}_1 ∧ -b^{1, 63}_0) c in CNF: c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ -p_62 ∨ -b^{1, 63}_2 c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ -p_62 ∨ b^{1, 63}_1 c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ -p_62 ∨ -b^{1, 63}_0 c in DIMACS: 1346 1347 -1348 -62 -1349 0 1346 1347 -1348 -62 1350 0 1346 1347 -1348 -62 -1351 0 c 2+1 --> break c (-b^{1, 62}_2 ∧ b^{1, 62}_1 ∧ -b^{1, 62}_0 ∧ p_62) -> break c in CNF: c b^{1, 62}_2 ∨ -b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ -p_62 ∨ break c in DIMACS: 1346 -1347 1348 -62 1162 0 c 2-1 --> 1 c (-b^{1, 62}_2 ∧ b^{1, 62}_1 ∧ -b^{1, 62}_0 ∧ -p_62) -> (-b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ b^{1, 63}_0) c in CNF: c b^{1, 62}_2 ∨ -b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ p_62 ∨ -b^{1, 63}_2 c b^{1, 62}_2 ∨ -b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ p_62 ∨ -b^{1, 63}_1 c b^{1, 62}_2 ∨ -b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ p_62 ∨ b^{1, 63}_0 c in DIMACS: 1346 -1347 1348 62 -1349 0 1346 -1347 1348 62 -1350 0 1346 -1347 1348 62 1351 0 c 1-1 --> 0 c (-b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ b^{1, 62}_0 ∧ -p_62) -> (-b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ -b^{1, 63}_0) c in CNF: c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ p_62 ∨ -b^{1, 63}_2 c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ p_62 ∨ -b^{1, 63}_1 c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ p_62 ∨ -b^{1, 63}_0 c in DIMACS: 1346 1347 -1348 62 -1349 0 1346 1347 -1348 62 -1350 0 1346 1347 -1348 62 -1351 0 c 0-1 --> -1 c (-b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ -b^{1, 62}_0 ∧ -p_62) -> ( b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ b^{1, 63}_0) c in CNF: c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ p_62 ∨ b^{1, 63}_2 c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ p_62 ∨ -b^{1, 63}_1 c b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ p_62 ∨ b^{1, 63}_0 c in DIMACS: 1346 1347 1348 62 1349 0 1346 1347 1348 62 -1350 0 1346 1347 1348 62 1351 0 c -1-1 --> -2 c ( b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ b^{1, 62}_0 ∧ -p_62) -> ( b^{1, 63}_2 ∧ b^{1, 63}_1 ∧ -b^{1, 63}_0) c in CNF: c -b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ p_62 ∨ b^{1, 63}_2 c -b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ p_62 ∨ b^{1, 63}_1 c -b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ p_62 ∨ -b^{1, 63}_0 c in DIMACS: -1346 1347 -1348 62 1349 0 -1346 1347 -1348 62 1350 0 -1346 1347 -1348 62 -1351 0 c -2-1 --> break c ( b^{1, 62}_2 ∧ b^{1, 62}_1 ∧ -b^{1, 62}_0 ∧ -p_62) -> break c in CNF: c -b^{1, 62}_2 ∨ -b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ p_62 ∨ break c in DIMACS: -1346 -1347 1348 62 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 62}_2 ∧ -b^{1, 62}_1 ∧ -b^{1, 62}_0 ∧ true) c in CNF: c -b^{1, 62}_2 ∨ b^{1, 62}_1 ∨ b^{1, 62}_0 ∨ false c in DIMACS: -1346 1347 1348 0 c 3 does not represent an automaton state. c -(-b^{1, 62}_2 ∧ b^{1, 62}_1 ∧ b^{1, 62}_0 ∧ true) c in CNF: c b^{1, 62}_2 ∨ -b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ false c in DIMACS: 1346 -1347 -1348 0 c -3 does not represent an automaton state. c -( b^{1, 62}_2 ∧ b^{1, 62}_1 ∧ b^{1, 62}_0 ∧ true) c in CNF: c -b^{1, 62}_2 ∨ -b^{1, 62}_1 ∨ -b^{1, 62}_0 ∨ false c in DIMACS: -1346 -1347 -1348 0 c i = 63 c -2+1 --> -1 c ( b^{1, 63}_2 ∧ b^{1, 63}_1 ∧ -b^{1, 63}_0 ∧ p_63) -> ( b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ b^{1, 64}_0) c in CNF: c -b^{1, 63}_2 ∨ -b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ -p_63 ∨ b^{1, 64}_2 c -b^{1, 63}_2 ∨ -b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ -p_63 ∨ -b^{1, 64}_1 c -b^{1, 63}_2 ∨ -b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ -p_63 ∨ b^{1, 64}_0 c in DIMACS: -1349 -1350 1351 -63 1352 0 -1349 -1350 1351 -63 -1353 0 -1349 -1350 1351 -63 1354 0 c -1+1 --> 0 c ( b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ b^{1, 63}_0 ∧ p_63) -> (-b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ -b^{1, 64}_0) c in CNF: c -b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ -p_63 ∨ -b^{1, 64}_2 c -b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ -p_63 ∨ -b^{1, 64}_1 c -b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ -p_63 ∨ -b^{1, 64}_0 c in DIMACS: -1349 1350 -1351 -63 -1352 0 -1349 1350 -1351 -63 -1353 0 -1349 1350 -1351 -63 -1354 0 c 0+1 --> 1 c (-b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ -b^{1, 63}_0 ∧ p_63) -> (-b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ b^{1, 64}_0) c in CNF: c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ -p_63 ∨ -b^{1, 64}_2 c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ -p_63 ∨ -b^{1, 64}_1 c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ -p_63 ∨ b^{1, 64}_0 c in DIMACS: 1349 1350 1351 -63 -1352 0 1349 1350 1351 -63 -1353 0 1349 1350 1351 -63 1354 0 c 1+1 --> 2 c (-b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ b^{1, 63}_0 ∧ p_63) -> (-b^{1, 64}_2 ∧ b^{1, 64}_1 ∧ -b^{1, 64}_0) c in CNF: c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ -p_63 ∨ -b^{1, 64}_2 c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ -p_63 ∨ b^{1, 64}_1 c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ -p_63 ∨ -b^{1, 64}_0 c in DIMACS: 1349 1350 -1351 -63 -1352 0 1349 1350 -1351 -63 1353 0 1349 1350 -1351 -63 -1354 0 c 2+1 --> break c (-b^{1, 63}_2 ∧ b^{1, 63}_1 ∧ -b^{1, 63}_0 ∧ p_63) -> break c in CNF: c b^{1, 63}_2 ∨ -b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ -p_63 ∨ break c in DIMACS: 1349 -1350 1351 -63 1162 0 c 2-1 --> 1 c (-b^{1, 63}_2 ∧ b^{1, 63}_1 ∧ -b^{1, 63}_0 ∧ -p_63) -> (-b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ b^{1, 64}_0) c in CNF: c b^{1, 63}_2 ∨ -b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ p_63 ∨ -b^{1, 64}_2 c b^{1, 63}_2 ∨ -b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ p_63 ∨ -b^{1, 64}_1 c b^{1, 63}_2 ∨ -b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ p_63 ∨ b^{1, 64}_0 c in DIMACS: 1349 -1350 1351 63 -1352 0 1349 -1350 1351 63 -1353 0 1349 -1350 1351 63 1354 0 c 1-1 --> 0 c (-b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ b^{1, 63}_0 ∧ -p_63) -> (-b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ -b^{1, 64}_0) c in CNF: c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ p_63 ∨ -b^{1, 64}_2 c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ p_63 ∨ -b^{1, 64}_1 c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ p_63 ∨ -b^{1, 64}_0 c in DIMACS: 1349 1350 -1351 63 -1352 0 1349 1350 -1351 63 -1353 0 1349 1350 -1351 63 -1354 0 c 0-1 --> -1 c (-b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ -b^{1, 63}_0 ∧ -p_63) -> ( b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ b^{1, 64}_0) c in CNF: c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ p_63 ∨ b^{1, 64}_2 c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ p_63 ∨ -b^{1, 64}_1 c b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ p_63 ∨ b^{1, 64}_0 c in DIMACS: 1349 1350 1351 63 1352 0 1349 1350 1351 63 -1353 0 1349 1350 1351 63 1354 0 c -1-1 --> -2 c ( b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ b^{1, 63}_0 ∧ -p_63) -> ( b^{1, 64}_2 ∧ b^{1, 64}_1 ∧ -b^{1, 64}_0) c in CNF: c -b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ p_63 ∨ b^{1, 64}_2 c -b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ p_63 ∨ b^{1, 64}_1 c -b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ p_63 ∨ -b^{1, 64}_0 c in DIMACS: -1349 1350 -1351 63 1352 0 -1349 1350 -1351 63 1353 0 -1349 1350 -1351 63 -1354 0 c -2-1 --> break c ( b^{1, 63}_2 ∧ b^{1, 63}_1 ∧ -b^{1, 63}_0 ∧ -p_63) -> break c in CNF: c -b^{1, 63}_2 ∨ -b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ p_63 ∨ break c in DIMACS: -1349 -1350 1351 63 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 63}_2 ∧ -b^{1, 63}_1 ∧ -b^{1, 63}_0 ∧ true) c in CNF: c -b^{1, 63}_2 ∨ b^{1, 63}_1 ∨ b^{1, 63}_0 ∨ false c in DIMACS: -1349 1350 1351 0 c 3 does not represent an automaton state. c -(-b^{1, 63}_2 ∧ b^{1, 63}_1 ∧ b^{1, 63}_0 ∧ true) c in CNF: c b^{1, 63}_2 ∨ -b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ false c in DIMACS: 1349 -1350 -1351 0 c -3 does not represent an automaton state. c -( b^{1, 63}_2 ∧ b^{1, 63}_1 ∧ b^{1, 63}_0 ∧ true) c in CNF: c -b^{1, 63}_2 ∨ -b^{1, 63}_1 ∨ -b^{1, 63}_0 ∨ false c in DIMACS: -1349 -1350 -1351 0 c i = 64 c -2+1 --> -1 c ( b^{1, 64}_2 ∧ b^{1, 64}_1 ∧ -b^{1, 64}_0 ∧ p_64) -> ( b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ b^{1, 65}_0) c in CNF: c -b^{1, 64}_2 ∨ -b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ -p_64 ∨ b^{1, 65}_2 c -b^{1, 64}_2 ∨ -b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ -p_64 ∨ -b^{1, 65}_1 c -b^{1, 64}_2 ∨ -b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ -p_64 ∨ b^{1, 65}_0 c in DIMACS: -1352 -1353 1354 -64 1355 0 -1352 -1353 1354 -64 -1356 0 -1352 -1353 1354 -64 1357 0 c -1+1 --> 0 c ( b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ b^{1, 64}_0 ∧ p_64) -> (-b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ -b^{1, 65}_0) c in CNF: c -b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ -p_64 ∨ -b^{1, 65}_2 c -b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ -p_64 ∨ -b^{1, 65}_1 c -b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ -p_64 ∨ -b^{1, 65}_0 c in DIMACS: -1352 1353 -1354 -64 -1355 0 -1352 1353 -1354 -64 -1356 0 -1352 1353 -1354 -64 -1357 0 c 0+1 --> 1 c (-b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ -b^{1, 64}_0 ∧ p_64) -> (-b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ b^{1, 65}_0) c in CNF: c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ -p_64 ∨ -b^{1, 65}_2 c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ -p_64 ∨ -b^{1, 65}_1 c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ -p_64 ∨ b^{1, 65}_0 c in DIMACS: 1352 1353 1354 -64 -1355 0 1352 1353 1354 -64 -1356 0 1352 1353 1354 -64 1357 0 c 1+1 --> 2 c (-b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ b^{1, 64}_0 ∧ p_64) -> (-b^{1, 65}_2 ∧ b^{1, 65}_1 ∧ -b^{1, 65}_0) c in CNF: c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ -p_64 ∨ -b^{1, 65}_2 c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ -p_64 ∨ b^{1, 65}_1 c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ -p_64 ∨ -b^{1, 65}_0 c in DIMACS: 1352 1353 -1354 -64 -1355 0 1352 1353 -1354 -64 1356 0 1352 1353 -1354 -64 -1357 0 c 2+1 --> break c (-b^{1, 64}_2 ∧ b^{1, 64}_1 ∧ -b^{1, 64}_0 ∧ p_64) -> break c in CNF: c b^{1, 64}_2 ∨ -b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ -p_64 ∨ break c in DIMACS: 1352 -1353 1354 -64 1162 0 c 2-1 --> 1 c (-b^{1, 64}_2 ∧ b^{1, 64}_1 ∧ -b^{1, 64}_0 ∧ -p_64) -> (-b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ b^{1, 65}_0) c in CNF: c b^{1, 64}_2 ∨ -b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ p_64 ∨ -b^{1, 65}_2 c b^{1, 64}_2 ∨ -b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ p_64 ∨ -b^{1, 65}_1 c b^{1, 64}_2 ∨ -b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ p_64 ∨ b^{1, 65}_0 c in DIMACS: 1352 -1353 1354 64 -1355 0 1352 -1353 1354 64 -1356 0 1352 -1353 1354 64 1357 0 c 1-1 --> 0 c (-b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ b^{1, 64}_0 ∧ -p_64) -> (-b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ -b^{1, 65}_0) c in CNF: c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ p_64 ∨ -b^{1, 65}_2 c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ p_64 ∨ -b^{1, 65}_1 c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ p_64 ∨ -b^{1, 65}_0 c in DIMACS: 1352 1353 -1354 64 -1355 0 1352 1353 -1354 64 -1356 0 1352 1353 -1354 64 -1357 0 c 0-1 --> -1 c (-b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ -b^{1, 64}_0 ∧ -p_64) -> ( b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ b^{1, 65}_0) c in CNF: c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ p_64 ∨ b^{1, 65}_2 c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ p_64 ∨ -b^{1, 65}_1 c b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ p_64 ∨ b^{1, 65}_0 c in DIMACS: 1352 1353 1354 64 1355 0 1352 1353 1354 64 -1356 0 1352 1353 1354 64 1357 0 c -1-1 --> -2 c ( b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ b^{1, 64}_0 ∧ -p_64) -> ( b^{1, 65}_2 ∧ b^{1, 65}_1 ∧ -b^{1, 65}_0) c in CNF: c -b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ p_64 ∨ b^{1, 65}_2 c -b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ p_64 ∨ b^{1, 65}_1 c -b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ p_64 ∨ -b^{1, 65}_0 c in DIMACS: -1352 1353 -1354 64 1355 0 -1352 1353 -1354 64 1356 0 -1352 1353 -1354 64 -1357 0 c -2-1 --> break c ( b^{1, 64}_2 ∧ b^{1, 64}_1 ∧ -b^{1, 64}_0 ∧ -p_64) -> break c in CNF: c -b^{1, 64}_2 ∨ -b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ p_64 ∨ break c in DIMACS: -1352 -1353 1354 64 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 64}_2 ∧ -b^{1, 64}_1 ∧ -b^{1, 64}_0 ∧ true) c in CNF: c -b^{1, 64}_2 ∨ b^{1, 64}_1 ∨ b^{1, 64}_0 ∨ false c in DIMACS: -1352 1353 1354 0 c 3 does not represent an automaton state. c -(-b^{1, 64}_2 ∧ b^{1, 64}_1 ∧ b^{1, 64}_0 ∧ true) c in CNF: c b^{1, 64}_2 ∨ -b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ false c in DIMACS: 1352 -1353 -1354 0 c -3 does not represent an automaton state. c -( b^{1, 64}_2 ∧ b^{1, 64}_1 ∧ b^{1, 64}_0 ∧ true) c in CNF: c -b^{1, 64}_2 ∨ -b^{1, 64}_1 ∨ -b^{1, 64}_0 ∨ false c in DIMACS: -1352 -1353 -1354 0 c i = 65 c -2+1 --> -1 c ( b^{1, 65}_2 ∧ b^{1, 65}_1 ∧ -b^{1, 65}_0 ∧ p_65) -> ( b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ b^{1, 66}_0) c in CNF: c -b^{1, 65}_2 ∨ -b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ -p_65 ∨ b^{1, 66}_2 c -b^{1, 65}_2 ∨ -b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ -p_65 ∨ -b^{1, 66}_1 c -b^{1, 65}_2 ∨ -b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ -p_65 ∨ b^{1, 66}_0 c in DIMACS: -1355 -1356 1357 -65 1358 0 -1355 -1356 1357 -65 -1359 0 -1355 -1356 1357 -65 1360 0 c -1+1 --> 0 c ( b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ b^{1, 65}_0 ∧ p_65) -> (-b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ -b^{1, 66}_0) c in CNF: c -b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ -p_65 ∨ -b^{1, 66}_2 c -b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ -p_65 ∨ -b^{1, 66}_1 c -b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ -p_65 ∨ -b^{1, 66}_0 c in DIMACS: -1355 1356 -1357 -65 -1358 0 -1355 1356 -1357 -65 -1359 0 -1355 1356 -1357 -65 -1360 0 c 0+1 --> 1 c (-b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ -b^{1, 65}_0 ∧ p_65) -> (-b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ b^{1, 66}_0) c in CNF: c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ -p_65 ∨ -b^{1, 66}_2 c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ -p_65 ∨ -b^{1, 66}_1 c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ -p_65 ∨ b^{1, 66}_0 c in DIMACS: 1355 1356 1357 -65 -1358 0 1355 1356 1357 -65 -1359 0 1355 1356 1357 -65 1360 0 c 1+1 --> 2 c (-b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ b^{1, 65}_0 ∧ p_65) -> (-b^{1, 66}_2 ∧ b^{1, 66}_1 ∧ -b^{1, 66}_0) c in CNF: c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ -p_65 ∨ -b^{1, 66}_2 c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ -p_65 ∨ b^{1, 66}_1 c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ -p_65 ∨ -b^{1, 66}_0 c in DIMACS: 1355 1356 -1357 -65 -1358 0 1355 1356 -1357 -65 1359 0 1355 1356 -1357 -65 -1360 0 c 2+1 --> break c (-b^{1, 65}_2 ∧ b^{1, 65}_1 ∧ -b^{1, 65}_0 ∧ p_65) -> break c in CNF: c b^{1, 65}_2 ∨ -b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ -p_65 ∨ break c in DIMACS: 1355 -1356 1357 -65 1162 0 c 2-1 --> 1 c (-b^{1, 65}_2 ∧ b^{1, 65}_1 ∧ -b^{1, 65}_0 ∧ -p_65) -> (-b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ b^{1, 66}_0) c in CNF: c b^{1, 65}_2 ∨ -b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ p_65 ∨ -b^{1, 66}_2 c b^{1, 65}_2 ∨ -b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ p_65 ∨ -b^{1, 66}_1 c b^{1, 65}_2 ∨ -b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ p_65 ∨ b^{1, 66}_0 c in DIMACS: 1355 -1356 1357 65 -1358 0 1355 -1356 1357 65 -1359 0 1355 -1356 1357 65 1360 0 c 1-1 --> 0 c (-b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ b^{1, 65}_0 ∧ -p_65) -> (-b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ -b^{1, 66}_0) c in CNF: c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ p_65 ∨ -b^{1, 66}_2 c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ p_65 ∨ -b^{1, 66}_1 c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ p_65 ∨ -b^{1, 66}_0 c in DIMACS: 1355 1356 -1357 65 -1358 0 1355 1356 -1357 65 -1359 0 1355 1356 -1357 65 -1360 0 c 0-1 --> -1 c (-b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ -b^{1, 65}_0 ∧ -p_65) -> ( b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ b^{1, 66}_0) c in CNF: c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ p_65 ∨ b^{1, 66}_2 c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ p_65 ∨ -b^{1, 66}_1 c b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ p_65 ∨ b^{1, 66}_0 c in DIMACS: 1355 1356 1357 65 1358 0 1355 1356 1357 65 -1359 0 1355 1356 1357 65 1360 0 c -1-1 --> -2 c ( b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ b^{1, 65}_0 ∧ -p_65) -> ( b^{1, 66}_2 ∧ b^{1, 66}_1 ∧ -b^{1, 66}_0) c in CNF: c -b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ p_65 ∨ b^{1, 66}_2 c -b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ p_65 ∨ b^{1, 66}_1 c -b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ p_65 ∨ -b^{1, 66}_0 c in DIMACS: -1355 1356 -1357 65 1358 0 -1355 1356 -1357 65 1359 0 -1355 1356 -1357 65 -1360 0 c -2-1 --> break c ( b^{1, 65}_2 ∧ b^{1, 65}_1 ∧ -b^{1, 65}_0 ∧ -p_65) -> break c in CNF: c -b^{1, 65}_2 ∨ -b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ p_65 ∨ break c in DIMACS: -1355 -1356 1357 65 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 65}_2 ∧ -b^{1, 65}_1 ∧ -b^{1, 65}_0 ∧ true) c in CNF: c -b^{1, 65}_2 ∨ b^{1, 65}_1 ∨ b^{1, 65}_0 ∨ false c in DIMACS: -1355 1356 1357 0 c 3 does not represent an automaton state. c -(-b^{1, 65}_2 ∧ b^{1, 65}_1 ∧ b^{1, 65}_0 ∧ true) c in CNF: c b^{1, 65}_2 ∨ -b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ false c in DIMACS: 1355 -1356 -1357 0 c -3 does not represent an automaton state. c -( b^{1, 65}_2 ∧ b^{1, 65}_1 ∧ b^{1, 65}_0 ∧ true) c in CNF: c -b^{1, 65}_2 ∨ -b^{1, 65}_1 ∨ -b^{1, 65}_0 ∨ false c in DIMACS: -1355 -1356 -1357 0 c i = 66 c -2+1 --> -1 c ( b^{1, 66}_2 ∧ b^{1, 66}_1 ∧ -b^{1, 66}_0 ∧ p_66) -> ( b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ b^{1, 67}_0) c in CNF: c -b^{1, 66}_2 ∨ -b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ -p_66 ∨ b^{1, 67}_2 c -b^{1, 66}_2 ∨ -b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ -p_66 ∨ -b^{1, 67}_1 c -b^{1, 66}_2 ∨ -b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ -p_66 ∨ b^{1, 67}_0 c in DIMACS: -1358 -1359 1360 -66 1361 0 -1358 -1359 1360 -66 -1362 0 -1358 -1359 1360 -66 1363 0 c -1+1 --> 0 c ( b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ b^{1, 66}_0 ∧ p_66) -> (-b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ -b^{1, 67}_0) c in CNF: c -b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ -p_66 ∨ -b^{1, 67}_2 c -b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ -p_66 ∨ -b^{1, 67}_1 c -b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ -p_66 ∨ -b^{1, 67}_0 c in DIMACS: -1358 1359 -1360 -66 -1361 0 -1358 1359 -1360 -66 -1362 0 -1358 1359 -1360 -66 -1363 0 c 0+1 --> 1 c (-b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ -b^{1, 66}_0 ∧ p_66) -> (-b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ b^{1, 67}_0) c in CNF: c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ -p_66 ∨ -b^{1, 67}_2 c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ -p_66 ∨ -b^{1, 67}_1 c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ -p_66 ∨ b^{1, 67}_0 c in DIMACS: 1358 1359 1360 -66 -1361 0 1358 1359 1360 -66 -1362 0 1358 1359 1360 -66 1363 0 c 1+1 --> 2 c (-b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ b^{1, 66}_0 ∧ p_66) -> (-b^{1, 67}_2 ∧ b^{1, 67}_1 ∧ -b^{1, 67}_0) c in CNF: c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ -p_66 ∨ -b^{1, 67}_2 c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ -p_66 ∨ b^{1, 67}_1 c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ -p_66 ∨ -b^{1, 67}_0 c in DIMACS: 1358 1359 -1360 -66 -1361 0 1358 1359 -1360 -66 1362 0 1358 1359 -1360 -66 -1363 0 c 2+1 --> break c (-b^{1, 66}_2 ∧ b^{1, 66}_1 ∧ -b^{1, 66}_0 ∧ p_66) -> break c in CNF: c b^{1, 66}_2 ∨ -b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ -p_66 ∨ break c in DIMACS: 1358 -1359 1360 -66 1162 0 c 2-1 --> 1 c (-b^{1, 66}_2 ∧ b^{1, 66}_1 ∧ -b^{1, 66}_0 ∧ -p_66) -> (-b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ b^{1, 67}_0) c in CNF: c b^{1, 66}_2 ∨ -b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ p_66 ∨ -b^{1, 67}_2 c b^{1, 66}_2 ∨ -b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ p_66 ∨ -b^{1, 67}_1 c b^{1, 66}_2 ∨ -b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ p_66 ∨ b^{1, 67}_0 c in DIMACS: 1358 -1359 1360 66 -1361 0 1358 -1359 1360 66 -1362 0 1358 -1359 1360 66 1363 0 c 1-1 --> 0 c (-b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ b^{1, 66}_0 ∧ -p_66) -> (-b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ -b^{1, 67}_0) c in CNF: c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ p_66 ∨ -b^{1, 67}_2 c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ p_66 ∨ -b^{1, 67}_1 c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ p_66 ∨ -b^{1, 67}_0 c in DIMACS: 1358 1359 -1360 66 -1361 0 1358 1359 -1360 66 -1362 0 1358 1359 -1360 66 -1363 0 c 0-1 --> -1 c (-b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ -b^{1, 66}_0 ∧ -p_66) -> ( b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ b^{1, 67}_0) c in CNF: c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ p_66 ∨ b^{1, 67}_2 c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ p_66 ∨ -b^{1, 67}_1 c b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ p_66 ∨ b^{1, 67}_0 c in DIMACS: 1358 1359 1360 66 1361 0 1358 1359 1360 66 -1362 0 1358 1359 1360 66 1363 0 c -1-1 --> -2 c ( b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ b^{1, 66}_0 ∧ -p_66) -> ( b^{1, 67}_2 ∧ b^{1, 67}_1 ∧ -b^{1, 67}_0) c in CNF: c -b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ p_66 ∨ b^{1, 67}_2 c -b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ p_66 ∨ b^{1, 67}_1 c -b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ p_66 ∨ -b^{1, 67}_0 c in DIMACS: -1358 1359 -1360 66 1361 0 -1358 1359 -1360 66 1362 0 -1358 1359 -1360 66 -1363 0 c -2-1 --> break c ( b^{1, 66}_2 ∧ b^{1, 66}_1 ∧ -b^{1, 66}_0 ∧ -p_66) -> break c in CNF: c -b^{1, 66}_2 ∨ -b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ p_66 ∨ break c in DIMACS: -1358 -1359 1360 66 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 66}_2 ∧ -b^{1, 66}_1 ∧ -b^{1, 66}_0 ∧ true) c in CNF: c -b^{1, 66}_2 ∨ b^{1, 66}_1 ∨ b^{1, 66}_0 ∨ false c in DIMACS: -1358 1359 1360 0 c 3 does not represent an automaton state. c -(-b^{1, 66}_2 ∧ b^{1, 66}_1 ∧ b^{1, 66}_0 ∧ true) c in CNF: c b^{1, 66}_2 ∨ -b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ false c in DIMACS: 1358 -1359 -1360 0 c -3 does not represent an automaton state. c -( b^{1, 66}_2 ∧ b^{1, 66}_1 ∧ b^{1, 66}_0 ∧ true) c in CNF: c -b^{1, 66}_2 ∨ -b^{1, 66}_1 ∨ -b^{1, 66}_0 ∨ false c in DIMACS: -1358 -1359 -1360 0 c i = 67 c -2+1 --> -1 c ( b^{1, 67}_2 ∧ b^{1, 67}_1 ∧ -b^{1, 67}_0 ∧ p_67) -> ( b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ b^{1, 68}_0) c in CNF: c -b^{1, 67}_2 ∨ -b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ -p_67 ∨ b^{1, 68}_2 c -b^{1, 67}_2 ∨ -b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ -p_67 ∨ -b^{1, 68}_1 c -b^{1, 67}_2 ∨ -b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ -p_67 ∨ b^{1, 68}_0 c in DIMACS: -1361 -1362 1363 -67 1364 0 -1361 -1362 1363 -67 -1365 0 -1361 -1362 1363 -67 1366 0 c -1+1 --> 0 c ( b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ b^{1, 67}_0 ∧ p_67) -> (-b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ -b^{1, 68}_0) c in CNF: c -b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ -p_67 ∨ -b^{1, 68}_2 c -b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ -p_67 ∨ -b^{1, 68}_1 c -b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ -p_67 ∨ -b^{1, 68}_0 c in DIMACS: -1361 1362 -1363 -67 -1364 0 -1361 1362 -1363 -67 -1365 0 -1361 1362 -1363 -67 -1366 0 c 0+1 --> 1 c (-b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ -b^{1, 67}_0 ∧ p_67) -> (-b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ b^{1, 68}_0) c in CNF: c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ -p_67 ∨ -b^{1, 68}_2 c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ -p_67 ∨ -b^{1, 68}_1 c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ -p_67 ∨ b^{1, 68}_0 c in DIMACS: 1361 1362 1363 -67 -1364 0 1361 1362 1363 -67 -1365 0 1361 1362 1363 -67 1366 0 c 1+1 --> 2 c (-b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ b^{1, 67}_0 ∧ p_67) -> (-b^{1, 68}_2 ∧ b^{1, 68}_1 ∧ -b^{1, 68}_0) c in CNF: c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ -p_67 ∨ -b^{1, 68}_2 c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ -p_67 ∨ b^{1, 68}_1 c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ -p_67 ∨ -b^{1, 68}_0 c in DIMACS: 1361 1362 -1363 -67 -1364 0 1361 1362 -1363 -67 1365 0 1361 1362 -1363 -67 -1366 0 c 2+1 --> break c (-b^{1, 67}_2 ∧ b^{1, 67}_1 ∧ -b^{1, 67}_0 ∧ p_67) -> break c in CNF: c b^{1, 67}_2 ∨ -b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ -p_67 ∨ break c in DIMACS: 1361 -1362 1363 -67 1162 0 c 2-1 --> 1 c (-b^{1, 67}_2 ∧ b^{1, 67}_1 ∧ -b^{1, 67}_0 ∧ -p_67) -> (-b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ b^{1, 68}_0) c in CNF: c b^{1, 67}_2 ∨ -b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ p_67 ∨ -b^{1, 68}_2 c b^{1, 67}_2 ∨ -b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ p_67 ∨ -b^{1, 68}_1 c b^{1, 67}_2 ∨ -b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ p_67 ∨ b^{1, 68}_0 c in DIMACS: 1361 -1362 1363 67 -1364 0 1361 -1362 1363 67 -1365 0 1361 -1362 1363 67 1366 0 c 1-1 --> 0 c (-b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ b^{1, 67}_0 ∧ -p_67) -> (-b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ -b^{1, 68}_0) c in CNF: c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ p_67 ∨ -b^{1, 68}_2 c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ p_67 ∨ -b^{1, 68}_1 c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ p_67 ∨ -b^{1, 68}_0 c in DIMACS: 1361 1362 -1363 67 -1364 0 1361 1362 -1363 67 -1365 0 1361 1362 -1363 67 -1366 0 c 0-1 --> -1 c (-b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ -b^{1, 67}_0 ∧ -p_67) -> ( b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ b^{1, 68}_0) c in CNF: c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ p_67 ∨ b^{1, 68}_2 c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ p_67 ∨ -b^{1, 68}_1 c b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ p_67 ∨ b^{1, 68}_0 c in DIMACS: 1361 1362 1363 67 1364 0 1361 1362 1363 67 -1365 0 1361 1362 1363 67 1366 0 c -1-1 --> -2 c ( b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ b^{1, 67}_0 ∧ -p_67) -> ( b^{1, 68}_2 ∧ b^{1, 68}_1 ∧ -b^{1, 68}_0) c in CNF: c -b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ p_67 ∨ b^{1, 68}_2 c -b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ p_67 ∨ b^{1, 68}_1 c -b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ p_67 ∨ -b^{1, 68}_0 c in DIMACS: -1361 1362 -1363 67 1364 0 -1361 1362 -1363 67 1365 0 -1361 1362 -1363 67 -1366 0 c -2-1 --> break c ( b^{1, 67}_2 ∧ b^{1, 67}_1 ∧ -b^{1, 67}_0 ∧ -p_67) -> break c in CNF: c -b^{1, 67}_2 ∨ -b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ p_67 ∨ break c in DIMACS: -1361 -1362 1363 67 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 67}_2 ∧ -b^{1, 67}_1 ∧ -b^{1, 67}_0 ∧ true) c in CNF: c -b^{1, 67}_2 ∨ b^{1, 67}_1 ∨ b^{1, 67}_0 ∨ false c in DIMACS: -1361 1362 1363 0 c 3 does not represent an automaton state. c -(-b^{1, 67}_2 ∧ b^{1, 67}_1 ∧ b^{1, 67}_0 ∧ true) c in CNF: c b^{1, 67}_2 ∨ -b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ false c in DIMACS: 1361 -1362 -1363 0 c -3 does not represent an automaton state. c -( b^{1, 67}_2 ∧ b^{1, 67}_1 ∧ b^{1, 67}_0 ∧ true) c in CNF: c -b^{1, 67}_2 ∨ -b^{1, 67}_1 ∨ -b^{1, 67}_0 ∨ false c in DIMACS: -1361 -1362 -1363 0 c i = 68 c -2+1 --> -1 c ( b^{1, 68}_2 ∧ b^{1, 68}_1 ∧ -b^{1, 68}_0 ∧ p_68) -> ( b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ b^{1, 69}_0) c in CNF: c -b^{1, 68}_2 ∨ -b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ -p_68 ∨ b^{1, 69}_2 c -b^{1, 68}_2 ∨ -b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ -p_68 ∨ -b^{1, 69}_1 c -b^{1, 68}_2 ∨ -b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ -p_68 ∨ b^{1, 69}_0 c in DIMACS: -1364 -1365 1366 -68 1367 0 -1364 -1365 1366 -68 -1368 0 -1364 -1365 1366 -68 1369 0 c -1+1 --> 0 c ( b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ b^{1, 68}_0 ∧ p_68) -> (-b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ -b^{1, 69}_0) c in CNF: c -b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ -p_68 ∨ -b^{1, 69}_2 c -b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ -p_68 ∨ -b^{1, 69}_1 c -b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ -p_68 ∨ -b^{1, 69}_0 c in DIMACS: -1364 1365 -1366 -68 -1367 0 -1364 1365 -1366 -68 -1368 0 -1364 1365 -1366 -68 -1369 0 c 0+1 --> 1 c (-b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ -b^{1, 68}_0 ∧ p_68) -> (-b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ b^{1, 69}_0) c in CNF: c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ -p_68 ∨ -b^{1, 69}_2 c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ -p_68 ∨ -b^{1, 69}_1 c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ -p_68 ∨ b^{1, 69}_0 c in DIMACS: 1364 1365 1366 -68 -1367 0 1364 1365 1366 -68 -1368 0 1364 1365 1366 -68 1369 0 c 1+1 --> 2 c (-b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ b^{1, 68}_0 ∧ p_68) -> (-b^{1, 69}_2 ∧ b^{1, 69}_1 ∧ -b^{1, 69}_0) c in CNF: c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ -p_68 ∨ -b^{1, 69}_2 c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ -p_68 ∨ b^{1, 69}_1 c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ -p_68 ∨ -b^{1, 69}_0 c in DIMACS: 1364 1365 -1366 -68 -1367 0 1364 1365 -1366 -68 1368 0 1364 1365 -1366 -68 -1369 0 c 2+1 --> break c (-b^{1, 68}_2 ∧ b^{1, 68}_1 ∧ -b^{1, 68}_0 ∧ p_68) -> break c in CNF: c b^{1, 68}_2 ∨ -b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ -p_68 ∨ break c in DIMACS: 1364 -1365 1366 -68 1162 0 c 2-1 --> 1 c (-b^{1, 68}_2 ∧ b^{1, 68}_1 ∧ -b^{1, 68}_0 ∧ -p_68) -> (-b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ b^{1, 69}_0) c in CNF: c b^{1, 68}_2 ∨ -b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ p_68 ∨ -b^{1, 69}_2 c b^{1, 68}_2 ∨ -b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ p_68 ∨ -b^{1, 69}_1 c b^{1, 68}_2 ∨ -b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ p_68 ∨ b^{1, 69}_0 c in DIMACS: 1364 -1365 1366 68 -1367 0 1364 -1365 1366 68 -1368 0 1364 -1365 1366 68 1369 0 c 1-1 --> 0 c (-b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ b^{1, 68}_0 ∧ -p_68) -> (-b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ -b^{1, 69}_0) c in CNF: c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ p_68 ∨ -b^{1, 69}_2 c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ p_68 ∨ -b^{1, 69}_1 c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ p_68 ∨ -b^{1, 69}_0 c in DIMACS: 1364 1365 -1366 68 -1367 0 1364 1365 -1366 68 -1368 0 1364 1365 -1366 68 -1369 0 c 0-1 --> -1 c (-b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ -b^{1, 68}_0 ∧ -p_68) -> ( b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ b^{1, 69}_0) c in CNF: c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ p_68 ∨ b^{1, 69}_2 c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ p_68 ∨ -b^{1, 69}_1 c b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ p_68 ∨ b^{1, 69}_0 c in DIMACS: 1364 1365 1366 68 1367 0 1364 1365 1366 68 -1368 0 1364 1365 1366 68 1369 0 c -1-1 --> -2 c ( b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ b^{1, 68}_0 ∧ -p_68) -> ( b^{1, 69}_2 ∧ b^{1, 69}_1 ∧ -b^{1, 69}_0) c in CNF: c -b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ p_68 ∨ b^{1, 69}_2 c -b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ p_68 ∨ b^{1, 69}_1 c -b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ p_68 ∨ -b^{1, 69}_0 c in DIMACS: -1364 1365 -1366 68 1367 0 -1364 1365 -1366 68 1368 0 -1364 1365 -1366 68 -1369 0 c -2-1 --> break c ( b^{1, 68}_2 ∧ b^{1, 68}_1 ∧ -b^{1, 68}_0 ∧ -p_68) -> break c in CNF: c -b^{1, 68}_2 ∨ -b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ p_68 ∨ break c in DIMACS: -1364 -1365 1366 68 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 68}_2 ∧ -b^{1, 68}_1 ∧ -b^{1, 68}_0 ∧ true) c in CNF: c -b^{1, 68}_2 ∨ b^{1, 68}_1 ∨ b^{1, 68}_0 ∨ false c in DIMACS: -1364 1365 1366 0 c 3 does not represent an automaton state. c -(-b^{1, 68}_2 ∧ b^{1, 68}_1 ∧ b^{1, 68}_0 ∧ true) c in CNF: c b^{1, 68}_2 ∨ -b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ false c in DIMACS: 1364 -1365 -1366 0 c -3 does not represent an automaton state. c -( b^{1, 68}_2 ∧ b^{1, 68}_1 ∧ b^{1, 68}_0 ∧ true) c in CNF: c -b^{1, 68}_2 ∨ -b^{1, 68}_1 ∨ -b^{1, 68}_0 ∨ false c in DIMACS: -1364 -1365 -1366 0 c i = 69 c -2+1 --> -1 c ( b^{1, 69}_2 ∧ b^{1, 69}_1 ∧ -b^{1, 69}_0 ∧ p_69) -> ( b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ b^{1, 70}_0) c in CNF: c -b^{1, 69}_2 ∨ -b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ -p_69 ∨ b^{1, 70}_2 c -b^{1, 69}_2 ∨ -b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ -p_69 ∨ -b^{1, 70}_1 c -b^{1, 69}_2 ∨ -b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ -p_69 ∨ b^{1, 70}_0 c in DIMACS: -1367 -1368 1369 -69 1370 0 -1367 -1368 1369 -69 -1371 0 -1367 -1368 1369 -69 1372 0 c -1+1 --> 0 c ( b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ b^{1, 69}_0 ∧ p_69) -> (-b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ -b^{1, 70}_0) c in CNF: c -b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ -p_69 ∨ -b^{1, 70}_2 c -b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ -p_69 ∨ -b^{1, 70}_1 c -b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ -p_69 ∨ -b^{1, 70}_0 c in DIMACS: -1367 1368 -1369 -69 -1370 0 -1367 1368 -1369 -69 -1371 0 -1367 1368 -1369 -69 -1372 0 c 0+1 --> 1 c (-b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ -b^{1, 69}_0 ∧ p_69) -> (-b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ b^{1, 70}_0) c in CNF: c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ -p_69 ∨ -b^{1, 70}_2 c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ -p_69 ∨ -b^{1, 70}_1 c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ -p_69 ∨ b^{1, 70}_0 c in DIMACS: 1367 1368 1369 -69 -1370 0 1367 1368 1369 -69 -1371 0 1367 1368 1369 -69 1372 0 c 1+1 --> 2 c (-b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ b^{1, 69}_0 ∧ p_69) -> (-b^{1, 70}_2 ∧ b^{1, 70}_1 ∧ -b^{1, 70}_0) c in CNF: c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ -p_69 ∨ -b^{1, 70}_2 c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ -p_69 ∨ b^{1, 70}_1 c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ -p_69 ∨ -b^{1, 70}_0 c in DIMACS: 1367 1368 -1369 -69 -1370 0 1367 1368 -1369 -69 1371 0 1367 1368 -1369 -69 -1372 0 c 2+1 --> break c (-b^{1, 69}_2 ∧ b^{1, 69}_1 ∧ -b^{1, 69}_0 ∧ p_69) -> break c in CNF: c b^{1, 69}_2 ∨ -b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ -p_69 ∨ break c in DIMACS: 1367 -1368 1369 -69 1162 0 c 2-1 --> 1 c (-b^{1, 69}_2 ∧ b^{1, 69}_1 ∧ -b^{1, 69}_0 ∧ -p_69) -> (-b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ b^{1, 70}_0) c in CNF: c b^{1, 69}_2 ∨ -b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ p_69 ∨ -b^{1, 70}_2 c b^{1, 69}_2 ∨ -b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ p_69 ∨ -b^{1, 70}_1 c b^{1, 69}_2 ∨ -b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ p_69 ∨ b^{1, 70}_0 c in DIMACS: 1367 -1368 1369 69 -1370 0 1367 -1368 1369 69 -1371 0 1367 -1368 1369 69 1372 0 c 1-1 --> 0 c (-b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ b^{1, 69}_0 ∧ -p_69) -> (-b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ -b^{1, 70}_0) c in CNF: c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ p_69 ∨ -b^{1, 70}_2 c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ p_69 ∨ -b^{1, 70}_1 c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ p_69 ∨ -b^{1, 70}_0 c in DIMACS: 1367 1368 -1369 69 -1370 0 1367 1368 -1369 69 -1371 0 1367 1368 -1369 69 -1372 0 c 0-1 --> -1 c (-b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ -b^{1, 69}_0 ∧ -p_69) -> ( b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ b^{1, 70}_0) c in CNF: c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ p_69 ∨ b^{1, 70}_2 c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ p_69 ∨ -b^{1, 70}_1 c b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ p_69 ∨ b^{1, 70}_0 c in DIMACS: 1367 1368 1369 69 1370 0 1367 1368 1369 69 -1371 0 1367 1368 1369 69 1372 0 c -1-1 --> -2 c ( b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ b^{1, 69}_0 ∧ -p_69) -> ( b^{1, 70}_2 ∧ b^{1, 70}_1 ∧ -b^{1, 70}_0) c in CNF: c -b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ p_69 ∨ b^{1, 70}_2 c -b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ p_69 ∨ b^{1, 70}_1 c -b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ p_69 ∨ -b^{1, 70}_0 c in DIMACS: -1367 1368 -1369 69 1370 0 -1367 1368 -1369 69 1371 0 -1367 1368 -1369 69 -1372 0 c -2-1 --> break c ( b^{1, 69}_2 ∧ b^{1, 69}_1 ∧ -b^{1, 69}_0 ∧ -p_69) -> break c in CNF: c -b^{1, 69}_2 ∨ -b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ p_69 ∨ break c in DIMACS: -1367 -1368 1369 69 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 69}_2 ∧ -b^{1, 69}_1 ∧ -b^{1, 69}_0 ∧ true) c in CNF: c -b^{1, 69}_2 ∨ b^{1, 69}_1 ∨ b^{1, 69}_0 ∨ false c in DIMACS: -1367 1368 1369 0 c 3 does not represent an automaton state. c -(-b^{1, 69}_2 ∧ b^{1, 69}_1 ∧ b^{1, 69}_0 ∧ true) c in CNF: c b^{1, 69}_2 ∨ -b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ false c in DIMACS: 1367 -1368 -1369 0 c -3 does not represent an automaton state. c -( b^{1, 69}_2 ∧ b^{1, 69}_1 ∧ b^{1, 69}_0 ∧ true) c in CNF: c -b^{1, 69}_2 ∨ -b^{1, 69}_1 ∨ -b^{1, 69}_0 ∨ false c in DIMACS: -1367 -1368 -1369 0 c i = 70 c -2+1 --> -1 c ( b^{1, 70}_2 ∧ b^{1, 70}_1 ∧ -b^{1, 70}_0 ∧ p_70) -> ( b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ b^{1, 71}_0) c in CNF: c -b^{1, 70}_2 ∨ -b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ -p_70 ∨ b^{1, 71}_2 c -b^{1, 70}_2 ∨ -b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ -p_70 ∨ -b^{1, 71}_1 c -b^{1, 70}_2 ∨ -b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ -p_70 ∨ b^{1, 71}_0 c in DIMACS: -1370 -1371 1372 -70 1373 0 -1370 -1371 1372 -70 -1374 0 -1370 -1371 1372 -70 1375 0 c -1+1 --> 0 c ( b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ b^{1, 70}_0 ∧ p_70) -> (-b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ -b^{1, 71}_0) c in CNF: c -b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ -p_70 ∨ -b^{1, 71}_2 c -b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ -p_70 ∨ -b^{1, 71}_1 c -b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ -p_70 ∨ -b^{1, 71}_0 c in DIMACS: -1370 1371 -1372 -70 -1373 0 -1370 1371 -1372 -70 -1374 0 -1370 1371 -1372 -70 -1375 0 c 0+1 --> 1 c (-b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ -b^{1, 70}_0 ∧ p_70) -> (-b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ b^{1, 71}_0) c in CNF: c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ -p_70 ∨ -b^{1, 71}_2 c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ -p_70 ∨ -b^{1, 71}_1 c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ -p_70 ∨ b^{1, 71}_0 c in DIMACS: 1370 1371 1372 -70 -1373 0 1370 1371 1372 -70 -1374 0 1370 1371 1372 -70 1375 0 c 1+1 --> 2 c (-b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ b^{1, 70}_0 ∧ p_70) -> (-b^{1, 71}_2 ∧ b^{1, 71}_1 ∧ -b^{1, 71}_0) c in CNF: c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ -p_70 ∨ -b^{1, 71}_2 c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ -p_70 ∨ b^{1, 71}_1 c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ -p_70 ∨ -b^{1, 71}_0 c in DIMACS: 1370 1371 -1372 -70 -1373 0 1370 1371 -1372 -70 1374 0 1370 1371 -1372 -70 -1375 0 c 2+1 --> break c (-b^{1, 70}_2 ∧ b^{1, 70}_1 ∧ -b^{1, 70}_0 ∧ p_70) -> break c in CNF: c b^{1, 70}_2 ∨ -b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ -p_70 ∨ break c in DIMACS: 1370 -1371 1372 -70 1162 0 c 2-1 --> 1 c (-b^{1, 70}_2 ∧ b^{1, 70}_1 ∧ -b^{1, 70}_0 ∧ -p_70) -> (-b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ b^{1, 71}_0) c in CNF: c b^{1, 70}_2 ∨ -b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ p_70 ∨ -b^{1, 71}_2 c b^{1, 70}_2 ∨ -b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ p_70 ∨ -b^{1, 71}_1 c b^{1, 70}_2 ∨ -b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ p_70 ∨ b^{1, 71}_0 c in DIMACS: 1370 -1371 1372 70 -1373 0 1370 -1371 1372 70 -1374 0 1370 -1371 1372 70 1375 0 c 1-1 --> 0 c (-b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ b^{1, 70}_0 ∧ -p_70) -> (-b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ -b^{1, 71}_0) c in CNF: c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ p_70 ∨ -b^{1, 71}_2 c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ p_70 ∨ -b^{1, 71}_1 c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ p_70 ∨ -b^{1, 71}_0 c in DIMACS: 1370 1371 -1372 70 -1373 0 1370 1371 -1372 70 -1374 0 1370 1371 -1372 70 -1375 0 c 0-1 --> -1 c (-b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ -b^{1, 70}_0 ∧ -p_70) -> ( b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ b^{1, 71}_0) c in CNF: c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ p_70 ∨ b^{1, 71}_2 c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ p_70 ∨ -b^{1, 71}_1 c b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ p_70 ∨ b^{1, 71}_0 c in DIMACS: 1370 1371 1372 70 1373 0 1370 1371 1372 70 -1374 0 1370 1371 1372 70 1375 0 c -1-1 --> -2 c ( b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ b^{1, 70}_0 ∧ -p_70) -> ( b^{1, 71}_2 ∧ b^{1, 71}_1 ∧ -b^{1, 71}_0) c in CNF: c -b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ p_70 ∨ b^{1, 71}_2 c -b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ p_70 ∨ b^{1, 71}_1 c -b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ p_70 ∨ -b^{1, 71}_0 c in DIMACS: -1370 1371 -1372 70 1373 0 -1370 1371 -1372 70 1374 0 -1370 1371 -1372 70 -1375 0 c -2-1 --> break c ( b^{1, 70}_2 ∧ b^{1, 70}_1 ∧ -b^{1, 70}_0 ∧ -p_70) -> break c in CNF: c -b^{1, 70}_2 ∨ -b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ p_70 ∨ break c in DIMACS: -1370 -1371 1372 70 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 70}_2 ∧ -b^{1, 70}_1 ∧ -b^{1, 70}_0 ∧ true) c in CNF: c -b^{1, 70}_2 ∨ b^{1, 70}_1 ∨ b^{1, 70}_0 ∨ false c in DIMACS: -1370 1371 1372 0 c 3 does not represent an automaton state. c -(-b^{1, 70}_2 ∧ b^{1, 70}_1 ∧ b^{1, 70}_0 ∧ true) c in CNF: c b^{1, 70}_2 ∨ -b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ false c in DIMACS: 1370 -1371 -1372 0 c -3 does not represent an automaton state. c -( b^{1, 70}_2 ∧ b^{1, 70}_1 ∧ b^{1, 70}_0 ∧ true) c in CNF: c -b^{1, 70}_2 ∨ -b^{1, 70}_1 ∨ -b^{1, 70}_0 ∨ false c in DIMACS: -1370 -1371 -1372 0 c i = 71 c -2+1 --> -1 c ( b^{1, 71}_2 ∧ b^{1, 71}_1 ∧ -b^{1, 71}_0 ∧ p_71) -> ( b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ b^{1, 72}_0) c in CNF: c -b^{1, 71}_2 ∨ -b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ -p_71 ∨ b^{1, 72}_2 c -b^{1, 71}_2 ∨ -b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ -p_71 ∨ -b^{1, 72}_1 c -b^{1, 71}_2 ∨ -b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ -p_71 ∨ b^{1, 72}_0 c in DIMACS: -1373 -1374 1375 -71 1376 0 -1373 -1374 1375 -71 -1377 0 -1373 -1374 1375 -71 1378 0 c -1+1 --> 0 c ( b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ b^{1, 71}_0 ∧ p_71) -> (-b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ -b^{1, 72}_0) c in CNF: c -b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ -p_71 ∨ -b^{1, 72}_2 c -b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ -p_71 ∨ -b^{1, 72}_1 c -b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ -p_71 ∨ -b^{1, 72}_0 c in DIMACS: -1373 1374 -1375 -71 -1376 0 -1373 1374 -1375 -71 -1377 0 -1373 1374 -1375 -71 -1378 0 c 0+1 --> 1 c (-b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ -b^{1, 71}_0 ∧ p_71) -> (-b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ b^{1, 72}_0) c in CNF: c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ -p_71 ∨ -b^{1, 72}_2 c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ -p_71 ∨ -b^{1, 72}_1 c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ -p_71 ∨ b^{1, 72}_0 c in DIMACS: 1373 1374 1375 -71 -1376 0 1373 1374 1375 -71 -1377 0 1373 1374 1375 -71 1378 0 c 1+1 --> 2 c (-b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ b^{1, 71}_0 ∧ p_71) -> (-b^{1, 72}_2 ∧ b^{1, 72}_1 ∧ -b^{1, 72}_0) c in CNF: c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ -p_71 ∨ -b^{1, 72}_2 c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ -p_71 ∨ b^{1, 72}_1 c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ -p_71 ∨ -b^{1, 72}_0 c in DIMACS: 1373 1374 -1375 -71 -1376 0 1373 1374 -1375 -71 1377 0 1373 1374 -1375 -71 -1378 0 c 2+1 --> break c (-b^{1, 71}_2 ∧ b^{1, 71}_1 ∧ -b^{1, 71}_0 ∧ p_71) -> break c in CNF: c b^{1, 71}_2 ∨ -b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ -p_71 ∨ break c in DIMACS: 1373 -1374 1375 -71 1162 0 c 2-1 --> 1 c (-b^{1, 71}_2 ∧ b^{1, 71}_1 ∧ -b^{1, 71}_0 ∧ -p_71) -> (-b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ b^{1, 72}_0) c in CNF: c b^{1, 71}_2 ∨ -b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ p_71 ∨ -b^{1, 72}_2 c b^{1, 71}_2 ∨ -b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ p_71 ∨ -b^{1, 72}_1 c b^{1, 71}_2 ∨ -b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ p_71 ∨ b^{1, 72}_0 c in DIMACS: 1373 -1374 1375 71 -1376 0 1373 -1374 1375 71 -1377 0 1373 -1374 1375 71 1378 0 c 1-1 --> 0 c (-b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ b^{1, 71}_0 ∧ -p_71) -> (-b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ -b^{1, 72}_0) c in CNF: c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ p_71 ∨ -b^{1, 72}_2 c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ p_71 ∨ -b^{1, 72}_1 c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ p_71 ∨ -b^{1, 72}_0 c in DIMACS: 1373 1374 -1375 71 -1376 0 1373 1374 -1375 71 -1377 0 1373 1374 -1375 71 -1378 0 c 0-1 --> -1 c (-b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ -b^{1, 71}_0 ∧ -p_71) -> ( b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ b^{1, 72}_0) c in CNF: c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ p_71 ∨ b^{1, 72}_2 c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ p_71 ∨ -b^{1, 72}_1 c b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ p_71 ∨ b^{1, 72}_0 c in DIMACS: 1373 1374 1375 71 1376 0 1373 1374 1375 71 -1377 0 1373 1374 1375 71 1378 0 c -1-1 --> -2 c ( b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ b^{1, 71}_0 ∧ -p_71) -> ( b^{1, 72}_2 ∧ b^{1, 72}_1 ∧ -b^{1, 72}_0) c in CNF: c -b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ p_71 ∨ b^{1, 72}_2 c -b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ p_71 ∨ b^{1, 72}_1 c -b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ p_71 ∨ -b^{1, 72}_0 c in DIMACS: -1373 1374 -1375 71 1376 0 -1373 1374 -1375 71 1377 0 -1373 1374 -1375 71 -1378 0 c -2-1 --> break c ( b^{1, 71}_2 ∧ b^{1, 71}_1 ∧ -b^{1, 71}_0 ∧ -p_71) -> break c in CNF: c -b^{1, 71}_2 ∨ -b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ p_71 ∨ break c in DIMACS: -1373 -1374 1375 71 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 71}_2 ∧ -b^{1, 71}_1 ∧ -b^{1, 71}_0 ∧ true) c in CNF: c -b^{1, 71}_2 ∨ b^{1, 71}_1 ∨ b^{1, 71}_0 ∨ false c in DIMACS: -1373 1374 1375 0 c 3 does not represent an automaton state. c -(-b^{1, 71}_2 ∧ b^{1, 71}_1 ∧ b^{1, 71}_0 ∧ true) c in CNF: c b^{1, 71}_2 ∨ -b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ false c in DIMACS: 1373 -1374 -1375 0 c -3 does not represent an automaton state. c -( b^{1, 71}_2 ∧ b^{1, 71}_1 ∧ b^{1, 71}_0 ∧ true) c in CNF: c -b^{1, 71}_2 ∨ -b^{1, 71}_1 ∨ -b^{1, 71}_0 ∨ false c in DIMACS: -1373 -1374 -1375 0 c i = 72 c -2+1 --> -1 c ( b^{1, 72}_2 ∧ b^{1, 72}_1 ∧ -b^{1, 72}_0 ∧ p_72) -> ( b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ b^{1, 73}_0) c in CNF: c -b^{1, 72}_2 ∨ -b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ -p_72 ∨ b^{1, 73}_2 c -b^{1, 72}_2 ∨ -b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ -p_72 ∨ -b^{1, 73}_1 c -b^{1, 72}_2 ∨ -b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ -p_72 ∨ b^{1, 73}_0 c in DIMACS: -1376 -1377 1378 -72 1379 0 -1376 -1377 1378 -72 -1380 0 -1376 -1377 1378 -72 1381 0 c -1+1 --> 0 c ( b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ b^{1, 72}_0 ∧ p_72) -> (-b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ -b^{1, 73}_0) c in CNF: c -b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ -p_72 ∨ -b^{1, 73}_2 c -b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ -p_72 ∨ -b^{1, 73}_1 c -b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ -p_72 ∨ -b^{1, 73}_0 c in DIMACS: -1376 1377 -1378 -72 -1379 0 -1376 1377 -1378 -72 -1380 0 -1376 1377 -1378 -72 -1381 0 c 0+1 --> 1 c (-b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ -b^{1, 72}_0 ∧ p_72) -> (-b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ b^{1, 73}_0) c in CNF: c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ -p_72 ∨ -b^{1, 73}_2 c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ -p_72 ∨ -b^{1, 73}_1 c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ -p_72 ∨ b^{1, 73}_0 c in DIMACS: 1376 1377 1378 -72 -1379 0 1376 1377 1378 -72 -1380 0 1376 1377 1378 -72 1381 0 c 1+1 --> 2 c (-b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ b^{1, 72}_0 ∧ p_72) -> (-b^{1, 73}_2 ∧ b^{1, 73}_1 ∧ -b^{1, 73}_0) c in CNF: c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ -p_72 ∨ -b^{1, 73}_2 c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ -p_72 ∨ b^{1, 73}_1 c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ -p_72 ∨ -b^{1, 73}_0 c in DIMACS: 1376 1377 -1378 -72 -1379 0 1376 1377 -1378 -72 1380 0 1376 1377 -1378 -72 -1381 0 c 2+1 --> break c (-b^{1, 72}_2 ∧ b^{1, 72}_1 ∧ -b^{1, 72}_0 ∧ p_72) -> break c in CNF: c b^{1, 72}_2 ∨ -b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ -p_72 ∨ break c in DIMACS: 1376 -1377 1378 -72 1162 0 c 2-1 --> 1 c (-b^{1, 72}_2 ∧ b^{1, 72}_1 ∧ -b^{1, 72}_0 ∧ -p_72) -> (-b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ b^{1, 73}_0) c in CNF: c b^{1, 72}_2 ∨ -b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ p_72 ∨ -b^{1, 73}_2 c b^{1, 72}_2 ∨ -b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ p_72 ∨ -b^{1, 73}_1 c b^{1, 72}_2 ∨ -b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ p_72 ∨ b^{1, 73}_0 c in DIMACS: 1376 -1377 1378 72 -1379 0 1376 -1377 1378 72 -1380 0 1376 -1377 1378 72 1381 0 c 1-1 --> 0 c (-b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ b^{1, 72}_0 ∧ -p_72) -> (-b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ -b^{1, 73}_0) c in CNF: c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ p_72 ∨ -b^{1, 73}_2 c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ p_72 ∨ -b^{1, 73}_1 c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ p_72 ∨ -b^{1, 73}_0 c in DIMACS: 1376 1377 -1378 72 -1379 0 1376 1377 -1378 72 -1380 0 1376 1377 -1378 72 -1381 0 c 0-1 --> -1 c (-b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ -b^{1, 72}_0 ∧ -p_72) -> ( b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ b^{1, 73}_0) c in CNF: c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ p_72 ∨ b^{1, 73}_2 c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ p_72 ∨ -b^{1, 73}_1 c b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ p_72 ∨ b^{1, 73}_0 c in DIMACS: 1376 1377 1378 72 1379 0 1376 1377 1378 72 -1380 0 1376 1377 1378 72 1381 0 c -1-1 --> -2 c ( b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ b^{1, 72}_0 ∧ -p_72) -> ( b^{1, 73}_2 ∧ b^{1, 73}_1 ∧ -b^{1, 73}_0) c in CNF: c -b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ p_72 ∨ b^{1, 73}_2 c -b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ p_72 ∨ b^{1, 73}_1 c -b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ p_72 ∨ -b^{1, 73}_0 c in DIMACS: -1376 1377 -1378 72 1379 0 -1376 1377 -1378 72 1380 0 -1376 1377 -1378 72 -1381 0 c -2-1 --> break c ( b^{1, 72}_2 ∧ b^{1, 72}_1 ∧ -b^{1, 72}_0 ∧ -p_72) -> break c in CNF: c -b^{1, 72}_2 ∨ -b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ p_72 ∨ break c in DIMACS: -1376 -1377 1378 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 72}_2 ∧ -b^{1, 72}_1 ∧ -b^{1, 72}_0 ∧ true) c in CNF: c -b^{1, 72}_2 ∨ b^{1, 72}_1 ∨ b^{1, 72}_0 ∨ false c in DIMACS: -1376 1377 1378 0 c 3 does not represent an automaton state. c -(-b^{1, 72}_2 ∧ b^{1, 72}_1 ∧ b^{1, 72}_0 ∧ true) c in CNF: c b^{1, 72}_2 ∨ -b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ false c in DIMACS: 1376 -1377 -1378 0 c -3 does not represent an automaton state. c -( b^{1, 72}_2 ∧ b^{1, 72}_1 ∧ b^{1, 72}_0 ∧ true) c in CNF: c -b^{1, 72}_2 ∨ -b^{1, 72}_1 ∨ -b^{1, 72}_0 ∨ false c in DIMACS: -1376 -1377 -1378 0 c i = 73 c -2+1 --> -1 c ( b^{1, 73}_2 ∧ b^{1, 73}_1 ∧ -b^{1, 73}_0 ∧ p_73) -> ( b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ b^{1, 74}_0) c in CNF: c -b^{1, 73}_2 ∨ -b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ -p_73 ∨ b^{1, 74}_2 c -b^{1, 73}_2 ∨ -b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ -p_73 ∨ -b^{1, 74}_1 c -b^{1, 73}_2 ∨ -b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ -p_73 ∨ b^{1, 74}_0 c in DIMACS: -1379 -1380 1381 -73 1382 0 -1379 -1380 1381 -73 -1383 0 -1379 -1380 1381 -73 1384 0 c -1+1 --> 0 c ( b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ b^{1, 73}_0 ∧ p_73) -> (-b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ -b^{1, 74}_0) c in CNF: c -b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ -p_73 ∨ -b^{1, 74}_2 c -b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ -p_73 ∨ -b^{1, 74}_1 c -b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ -p_73 ∨ -b^{1, 74}_0 c in DIMACS: -1379 1380 -1381 -73 -1382 0 -1379 1380 -1381 -73 -1383 0 -1379 1380 -1381 -73 -1384 0 c 0+1 --> 1 c (-b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ -b^{1, 73}_0 ∧ p_73) -> (-b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ b^{1, 74}_0) c in CNF: c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ -p_73 ∨ -b^{1, 74}_2 c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ -p_73 ∨ -b^{1, 74}_1 c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ -p_73 ∨ b^{1, 74}_0 c in DIMACS: 1379 1380 1381 -73 -1382 0 1379 1380 1381 -73 -1383 0 1379 1380 1381 -73 1384 0 c 1+1 --> 2 c (-b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ b^{1, 73}_0 ∧ p_73) -> (-b^{1, 74}_2 ∧ b^{1, 74}_1 ∧ -b^{1, 74}_0) c in CNF: c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ -p_73 ∨ -b^{1, 74}_2 c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ -p_73 ∨ b^{1, 74}_1 c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ -p_73 ∨ -b^{1, 74}_0 c in DIMACS: 1379 1380 -1381 -73 -1382 0 1379 1380 -1381 -73 1383 0 1379 1380 -1381 -73 -1384 0 c 2+1 --> break c (-b^{1, 73}_2 ∧ b^{1, 73}_1 ∧ -b^{1, 73}_0 ∧ p_73) -> break c in CNF: c b^{1, 73}_2 ∨ -b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ -p_73 ∨ break c in DIMACS: 1379 -1380 1381 -73 1162 0 c 2-1 --> 1 c (-b^{1, 73}_2 ∧ b^{1, 73}_1 ∧ -b^{1, 73}_0 ∧ -p_73) -> (-b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ b^{1, 74}_0) c in CNF: c b^{1, 73}_2 ∨ -b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ p_73 ∨ -b^{1, 74}_2 c b^{1, 73}_2 ∨ -b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ p_73 ∨ -b^{1, 74}_1 c b^{1, 73}_2 ∨ -b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ p_73 ∨ b^{1, 74}_0 c in DIMACS: 1379 -1380 1381 73 -1382 0 1379 -1380 1381 73 -1383 0 1379 -1380 1381 73 1384 0 c 1-1 --> 0 c (-b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ b^{1, 73}_0 ∧ -p_73) -> (-b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ -b^{1, 74}_0) c in CNF: c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ p_73 ∨ -b^{1, 74}_2 c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ p_73 ∨ -b^{1, 74}_1 c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ p_73 ∨ -b^{1, 74}_0 c in DIMACS: 1379 1380 -1381 73 -1382 0 1379 1380 -1381 73 -1383 0 1379 1380 -1381 73 -1384 0 c 0-1 --> -1 c (-b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ -b^{1, 73}_0 ∧ -p_73) -> ( b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ b^{1, 74}_0) c in CNF: c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ p_73 ∨ b^{1, 74}_2 c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ p_73 ∨ -b^{1, 74}_1 c b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ p_73 ∨ b^{1, 74}_0 c in DIMACS: 1379 1380 1381 73 1382 0 1379 1380 1381 73 -1383 0 1379 1380 1381 73 1384 0 c -1-1 --> -2 c ( b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ b^{1, 73}_0 ∧ -p_73) -> ( b^{1, 74}_2 ∧ b^{1, 74}_1 ∧ -b^{1, 74}_0) c in CNF: c -b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ p_73 ∨ b^{1, 74}_2 c -b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ p_73 ∨ b^{1, 74}_1 c -b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ p_73 ∨ -b^{1, 74}_0 c in DIMACS: -1379 1380 -1381 73 1382 0 -1379 1380 -1381 73 1383 0 -1379 1380 -1381 73 -1384 0 c -2-1 --> break c ( b^{1, 73}_2 ∧ b^{1, 73}_1 ∧ -b^{1, 73}_0 ∧ -p_73) -> break c in CNF: c -b^{1, 73}_2 ∨ -b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ p_73 ∨ break c in DIMACS: -1379 -1380 1381 73 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 73}_2 ∧ -b^{1, 73}_1 ∧ -b^{1, 73}_0 ∧ true) c in CNF: c -b^{1, 73}_2 ∨ b^{1, 73}_1 ∨ b^{1, 73}_0 ∨ false c in DIMACS: -1379 1380 1381 0 c 3 does not represent an automaton state. c -(-b^{1, 73}_2 ∧ b^{1, 73}_1 ∧ b^{1, 73}_0 ∧ true) c in CNF: c b^{1, 73}_2 ∨ -b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ false c in DIMACS: 1379 -1380 -1381 0 c -3 does not represent an automaton state. c -( b^{1, 73}_2 ∧ b^{1, 73}_1 ∧ b^{1, 73}_0 ∧ true) c in CNF: c -b^{1, 73}_2 ∨ -b^{1, 73}_1 ∨ -b^{1, 73}_0 ∨ false c in DIMACS: -1379 -1380 -1381 0 c i = 74 c -2+1 --> -1 c ( b^{1, 74}_2 ∧ b^{1, 74}_1 ∧ -b^{1, 74}_0 ∧ p_74) -> ( b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ b^{1, 75}_0) c in CNF: c -b^{1, 74}_2 ∨ -b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ -p_74 ∨ b^{1, 75}_2 c -b^{1, 74}_2 ∨ -b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ -p_74 ∨ -b^{1, 75}_1 c -b^{1, 74}_2 ∨ -b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ -p_74 ∨ b^{1, 75}_0 c in DIMACS: -1382 -1383 1384 -74 1385 0 -1382 -1383 1384 -74 -1386 0 -1382 -1383 1384 -74 1387 0 c -1+1 --> 0 c ( b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ b^{1, 74}_0 ∧ p_74) -> (-b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ -b^{1, 75}_0) c in CNF: c -b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ -p_74 ∨ -b^{1, 75}_2 c -b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ -p_74 ∨ -b^{1, 75}_1 c -b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ -p_74 ∨ -b^{1, 75}_0 c in DIMACS: -1382 1383 -1384 -74 -1385 0 -1382 1383 -1384 -74 -1386 0 -1382 1383 -1384 -74 -1387 0 c 0+1 --> 1 c (-b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ -b^{1, 74}_0 ∧ p_74) -> (-b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ b^{1, 75}_0) c in CNF: c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ -p_74 ∨ -b^{1, 75}_2 c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ -p_74 ∨ -b^{1, 75}_1 c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ -p_74 ∨ b^{1, 75}_0 c in DIMACS: 1382 1383 1384 -74 -1385 0 1382 1383 1384 -74 -1386 0 1382 1383 1384 -74 1387 0 c 1+1 --> 2 c (-b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ b^{1, 74}_0 ∧ p_74) -> (-b^{1, 75}_2 ∧ b^{1, 75}_1 ∧ -b^{1, 75}_0) c in CNF: c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ -p_74 ∨ -b^{1, 75}_2 c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ -p_74 ∨ b^{1, 75}_1 c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ -p_74 ∨ -b^{1, 75}_0 c in DIMACS: 1382 1383 -1384 -74 -1385 0 1382 1383 -1384 -74 1386 0 1382 1383 -1384 -74 -1387 0 c 2+1 --> break c (-b^{1, 74}_2 ∧ b^{1, 74}_1 ∧ -b^{1, 74}_0 ∧ p_74) -> break c in CNF: c b^{1, 74}_2 ∨ -b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ -p_74 ∨ break c in DIMACS: 1382 -1383 1384 -74 1162 0 c 2-1 --> 1 c (-b^{1, 74}_2 ∧ b^{1, 74}_1 ∧ -b^{1, 74}_0 ∧ -p_74) -> (-b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ b^{1, 75}_0) c in CNF: c b^{1, 74}_2 ∨ -b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ p_74 ∨ -b^{1, 75}_2 c b^{1, 74}_2 ∨ -b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ p_74 ∨ -b^{1, 75}_1 c b^{1, 74}_2 ∨ -b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ p_74 ∨ b^{1, 75}_0 c in DIMACS: 1382 -1383 1384 74 -1385 0 1382 -1383 1384 74 -1386 0 1382 -1383 1384 74 1387 0 c 1-1 --> 0 c (-b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ b^{1, 74}_0 ∧ -p_74) -> (-b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ -b^{1, 75}_0) c in CNF: c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ p_74 ∨ -b^{1, 75}_2 c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ p_74 ∨ -b^{1, 75}_1 c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ p_74 ∨ -b^{1, 75}_0 c in DIMACS: 1382 1383 -1384 74 -1385 0 1382 1383 -1384 74 -1386 0 1382 1383 -1384 74 -1387 0 c 0-1 --> -1 c (-b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ -b^{1, 74}_0 ∧ -p_74) -> ( b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ b^{1, 75}_0) c in CNF: c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ p_74 ∨ b^{1, 75}_2 c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ p_74 ∨ -b^{1, 75}_1 c b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ p_74 ∨ b^{1, 75}_0 c in DIMACS: 1382 1383 1384 74 1385 0 1382 1383 1384 74 -1386 0 1382 1383 1384 74 1387 0 c -1-1 --> -2 c ( b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ b^{1, 74}_0 ∧ -p_74) -> ( b^{1, 75}_2 ∧ b^{1, 75}_1 ∧ -b^{1, 75}_0) c in CNF: c -b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ p_74 ∨ b^{1, 75}_2 c -b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ p_74 ∨ b^{1, 75}_1 c -b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ p_74 ∨ -b^{1, 75}_0 c in DIMACS: -1382 1383 -1384 74 1385 0 -1382 1383 -1384 74 1386 0 -1382 1383 -1384 74 -1387 0 c -2-1 --> break c ( b^{1, 74}_2 ∧ b^{1, 74}_1 ∧ -b^{1, 74}_0 ∧ -p_74) -> break c in CNF: c -b^{1, 74}_2 ∨ -b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ p_74 ∨ break c in DIMACS: -1382 -1383 1384 74 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 74}_2 ∧ -b^{1, 74}_1 ∧ -b^{1, 74}_0 ∧ true) c in CNF: c -b^{1, 74}_2 ∨ b^{1, 74}_1 ∨ b^{1, 74}_0 ∨ false c in DIMACS: -1382 1383 1384 0 c 3 does not represent an automaton state. c -(-b^{1, 74}_2 ∧ b^{1, 74}_1 ∧ b^{1, 74}_0 ∧ true) c in CNF: c b^{1, 74}_2 ∨ -b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ false c in DIMACS: 1382 -1383 -1384 0 c -3 does not represent an automaton state. c -( b^{1, 74}_2 ∧ b^{1, 74}_1 ∧ b^{1, 74}_0 ∧ true) c in CNF: c -b^{1, 74}_2 ∨ -b^{1, 74}_1 ∨ -b^{1, 74}_0 ∨ false c in DIMACS: -1382 -1383 -1384 0 c i = 75 c -2+1 --> -1 c ( b^{1, 75}_2 ∧ b^{1, 75}_1 ∧ -b^{1, 75}_0 ∧ p_75) -> ( b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ b^{1, 76}_0) c in CNF: c -b^{1, 75}_2 ∨ -b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ -p_75 ∨ b^{1, 76}_2 c -b^{1, 75}_2 ∨ -b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ -p_75 ∨ -b^{1, 76}_1 c -b^{1, 75}_2 ∨ -b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ -p_75 ∨ b^{1, 76}_0 c in DIMACS: -1385 -1386 1387 -75 1388 0 -1385 -1386 1387 -75 -1389 0 -1385 -1386 1387 -75 1390 0 c -1+1 --> 0 c ( b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ b^{1, 75}_0 ∧ p_75) -> (-b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ -b^{1, 76}_0) c in CNF: c -b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ -p_75 ∨ -b^{1, 76}_2 c -b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ -p_75 ∨ -b^{1, 76}_1 c -b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ -p_75 ∨ -b^{1, 76}_0 c in DIMACS: -1385 1386 -1387 -75 -1388 0 -1385 1386 -1387 -75 -1389 0 -1385 1386 -1387 -75 -1390 0 c 0+1 --> 1 c (-b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ -b^{1, 75}_0 ∧ p_75) -> (-b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ b^{1, 76}_0) c in CNF: c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ -p_75 ∨ -b^{1, 76}_2 c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ -p_75 ∨ -b^{1, 76}_1 c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ -p_75 ∨ b^{1, 76}_0 c in DIMACS: 1385 1386 1387 -75 -1388 0 1385 1386 1387 -75 -1389 0 1385 1386 1387 -75 1390 0 c 1+1 --> 2 c (-b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ b^{1, 75}_0 ∧ p_75) -> (-b^{1, 76}_2 ∧ b^{1, 76}_1 ∧ -b^{1, 76}_0) c in CNF: c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ -p_75 ∨ -b^{1, 76}_2 c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ -p_75 ∨ b^{1, 76}_1 c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ -p_75 ∨ -b^{1, 76}_0 c in DIMACS: 1385 1386 -1387 -75 -1388 0 1385 1386 -1387 -75 1389 0 1385 1386 -1387 -75 -1390 0 c 2+1 --> break c (-b^{1, 75}_2 ∧ b^{1, 75}_1 ∧ -b^{1, 75}_0 ∧ p_75) -> break c in CNF: c b^{1, 75}_2 ∨ -b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ -p_75 ∨ break c in DIMACS: 1385 -1386 1387 -75 1162 0 c 2-1 --> 1 c (-b^{1, 75}_2 ∧ b^{1, 75}_1 ∧ -b^{1, 75}_0 ∧ -p_75) -> (-b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ b^{1, 76}_0) c in CNF: c b^{1, 75}_2 ∨ -b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ p_75 ∨ -b^{1, 76}_2 c b^{1, 75}_2 ∨ -b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ p_75 ∨ -b^{1, 76}_1 c b^{1, 75}_2 ∨ -b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ p_75 ∨ b^{1, 76}_0 c in DIMACS: 1385 -1386 1387 75 -1388 0 1385 -1386 1387 75 -1389 0 1385 -1386 1387 75 1390 0 c 1-1 --> 0 c (-b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ b^{1, 75}_0 ∧ -p_75) -> (-b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ -b^{1, 76}_0) c in CNF: c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ p_75 ∨ -b^{1, 76}_2 c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ p_75 ∨ -b^{1, 76}_1 c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ p_75 ∨ -b^{1, 76}_0 c in DIMACS: 1385 1386 -1387 75 -1388 0 1385 1386 -1387 75 -1389 0 1385 1386 -1387 75 -1390 0 c 0-1 --> -1 c (-b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ -b^{1, 75}_0 ∧ -p_75) -> ( b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ b^{1, 76}_0) c in CNF: c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ p_75 ∨ b^{1, 76}_2 c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ p_75 ∨ -b^{1, 76}_1 c b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ p_75 ∨ b^{1, 76}_0 c in DIMACS: 1385 1386 1387 75 1388 0 1385 1386 1387 75 -1389 0 1385 1386 1387 75 1390 0 c -1-1 --> -2 c ( b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ b^{1, 75}_0 ∧ -p_75) -> ( b^{1, 76}_2 ∧ b^{1, 76}_1 ∧ -b^{1, 76}_0) c in CNF: c -b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ p_75 ∨ b^{1, 76}_2 c -b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ p_75 ∨ b^{1, 76}_1 c -b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ p_75 ∨ -b^{1, 76}_0 c in DIMACS: -1385 1386 -1387 75 1388 0 -1385 1386 -1387 75 1389 0 -1385 1386 -1387 75 -1390 0 c -2-1 --> break c ( b^{1, 75}_2 ∧ b^{1, 75}_1 ∧ -b^{1, 75}_0 ∧ -p_75) -> break c in CNF: c -b^{1, 75}_2 ∨ -b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ p_75 ∨ break c in DIMACS: -1385 -1386 1387 75 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 75}_2 ∧ -b^{1, 75}_1 ∧ -b^{1, 75}_0 ∧ true) c in CNF: c -b^{1, 75}_2 ∨ b^{1, 75}_1 ∨ b^{1, 75}_0 ∨ false c in DIMACS: -1385 1386 1387 0 c 3 does not represent an automaton state. c -(-b^{1, 75}_2 ∧ b^{1, 75}_1 ∧ b^{1, 75}_0 ∧ true) c in CNF: c b^{1, 75}_2 ∨ -b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ false c in DIMACS: 1385 -1386 -1387 0 c -3 does not represent an automaton state. c -( b^{1, 75}_2 ∧ b^{1, 75}_1 ∧ b^{1, 75}_0 ∧ true) c in CNF: c -b^{1, 75}_2 ∨ -b^{1, 75}_1 ∨ -b^{1, 75}_0 ∨ false c in DIMACS: -1385 -1386 -1387 0 c i = 76 c -2+1 --> -1 c ( b^{1, 76}_2 ∧ b^{1, 76}_1 ∧ -b^{1, 76}_0 ∧ p_76) -> ( b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ b^{1, 77}_0) c in CNF: c -b^{1, 76}_2 ∨ -b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ -p_76 ∨ b^{1, 77}_2 c -b^{1, 76}_2 ∨ -b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ -p_76 ∨ -b^{1, 77}_1 c -b^{1, 76}_2 ∨ -b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ -p_76 ∨ b^{1, 77}_0 c in DIMACS: -1388 -1389 1390 -76 1391 0 -1388 -1389 1390 -76 -1392 0 -1388 -1389 1390 -76 1393 0 c -1+1 --> 0 c ( b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ b^{1, 76}_0 ∧ p_76) -> (-b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ -b^{1, 77}_0) c in CNF: c -b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ -p_76 ∨ -b^{1, 77}_2 c -b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ -p_76 ∨ -b^{1, 77}_1 c -b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ -p_76 ∨ -b^{1, 77}_0 c in DIMACS: -1388 1389 -1390 -76 -1391 0 -1388 1389 -1390 -76 -1392 0 -1388 1389 -1390 -76 -1393 0 c 0+1 --> 1 c (-b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ -b^{1, 76}_0 ∧ p_76) -> (-b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ b^{1, 77}_0) c in CNF: c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ -p_76 ∨ -b^{1, 77}_2 c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ -p_76 ∨ -b^{1, 77}_1 c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ -p_76 ∨ b^{1, 77}_0 c in DIMACS: 1388 1389 1390 -76 -1391 0 1388 1389 1390 -76 -1392 0 1388 1389 1390 -76 1393 0 c 1+1 --> 2 c (-b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ b^{1, 76}_0 ∧ p_76) -> (-b^{1, 77}_2 ∧ b^{1, 77}_1 ∧ -b^{1, 77}_0) c in CNF: c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ -p_76 ∨ -b^{1, 77}_2 c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ -p_76 ∨ b^{1, 77}_1 c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ -p_76 ∨ -b^{1, 77}_0 c in DIMACS: 1388 1389 -1390 -76 -1391 0 1388 1389 -1390 -76 1392 0 1388 1389 -1390 -76 -1393 0 c 2+1 --> break c (-b^{1, 76}_2 ∧ b^{1, 76}_1 ∧ -b^{1, 76}_0 ∧ p_76) -> break c in CNF: c b^{1, 76}_2 ∨ -b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ -p_76 ∨ break c in DIMACS: 1388 -1389 1390 -76 1162 0 c 2-1 --> 1 c (-b^{1, 76}_2 ∧ b^{1, 76}_1 ∧ -b^{1, 76}_0 ∧ -p_76) -> (-b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ b^{1, 77}_0) c in CNF: c b^{1, 76}_2 ∨ -b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ p_76 ∨ -b^{1, 77}_2 c b^{1, 76}_2 ∨ -b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ p_76 ∨ -b^{1, 77}_1 c b^{1, 76}_2 ∨ -b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ p_76 ∨ b^{1, 77}_0 c in DIMACS: 1388 -1389 1390 76 -1391 0 1388 -1389 1390 76 -1392 0 1388 -1389 1390 76 1393 0 c 1-1 --> 0 c (-b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ b^{1, 76}_0 ∧ -p_76) -> (-b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ -b^{1, 77}_0) c in CNF: c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ p_76 ∨ -b^{1, 77}_2 c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ p_76 ∨ -b^{1, 77}_1 c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ p_76 ∨ -b^{1, 77}_0 c in DIMACS: 1388 1389 -1390 76 -1391 0 1388 1389 -1390 76 -1392 0 1388 1389 -1390 76 -1393 0 c 0-1 --> -1 c (-b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ -b^{1, 76}_0 ∧ -p_76) -> ( b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ b^{1, 77}_0) c in CNF: c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ p_76 ∨ b^{1, 77}_2 c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ p_76 ∨ -b^{1, 77}_1 c b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ p_76 ∨ b^{1, 77}_0 c in DIMACS: 1388 1389 1390 76 1391 0 1388 1389 1390 76 -1392 0 1388 1389 1390 76 1393 0 c -1-1 --> -2 c ( b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ b^{1, 76}_0 ∧ -p_76) -> ( b^{1, 77}_2 ∧ b^{1, 77}_1 ∧ -b^{1, 77}_0) c in CNF: c -b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ p_76 ∨ b^{1, 77}_2 c -b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ p_76 ∨ b^{1, 77}_1 c -b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ p_76 ∨ -b^{1, 77}_0 c in DIMACS: -1388 1389 -1390 76 1391 0 -1388 1389 -1390 76 1392 0 -1388 1389 -1390 76 -1393 0 c -2-1 --> break c ( b^{1, 76}_2 ∧ b^{1, 76}_1 ∧ -b^{1, 76}_0 ∧ -p_76) -> break c in CNF: c -b^{1, 76}_2 ∨ -b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ p_76 ∨ break c in DIMACS: -1388 -1389 1390 76 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 76}_2 ∧ -b^{1, 76}_1 ∧ -b^{1, 76}_0 ∧ true) c in CNF: c -b^{1, 76}_2 ∨ b^{1, 76}_1 ∨ b^{1, 76}_0 ∨ false c in DIMACS: -1388 1389 1390 0 c 3 does not represent an automaton state. c -(-b^{1, 76}_2 ∧ b^{1, 76}_1 ∧ b^{1, 76}_0 ∧ true) c in CNF: c b^{1, 76}_2 ∨ -b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ false c in DIMACS: 1388 -1389 -1390 0 c -3 does not represent an automaton state. c -( b^{1, 76}_2 ∧ b^{1, 76}_1 ∧ b^{1, 76}_0 ∧ true) c in CNF: c -b^{1, 76}_2 ∨ -b^{1, 76}_1 ∨ -b^{1, 76}_0 ∨ false c in DIMACS: -1388 -1389 -1390 0 c i = 77 c -2+1 --> -1 c ( b^{1, 77}_2 ∧ b^{1, 77}_1 ∧ -b^{1, 77}_0 ∧ p_77) -> ( b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ b^{1, 78}_0) c in CNF: c -b^{1, 77}_2 ∨ -b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ -p_77 ∨ b^{1, 78}_2 c -b^{1, 77}_2 ∨ -b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ -p_77 ∨ -b^{1, 78}_1 c -b^{1, 77}_2 ∨ -b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ -p_77 ∨ b^{1, 78}_0 c in DIMACS: -1391 -1392 1393 -77 1394 0 -1391 -1392 1393 -77 -1395 0 -1391 -1392 1393 -77 1396 0 c -1+1 --> 0 c ( b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ b^{1, 77}_0 ∧ p_77) -> (-b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ -b^{1, 78}_0) c in CNF: c -b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ -p_77 ∨ -b^{1, 78}_2 c -b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ -p_77 ∨ -b^{1, 78}_1 c -b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ -p_77 ∨ -b^{1, 78}_0 c in DIMACS: -1391 1392 -1393 -77 -1394 0 -1391 1392 -1393 -77 -1395 0 -1391 1392 -1393 -77 -1396 0 c 0+1 --> 1 c (-b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ -b^{1, 77}_0 ∧ p_77) -> (-b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ b^{1, 78}_0) c in CNF: c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ -p_77 ∨ -b^{1, 78}_2 c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ -p_77 ∨ -b^{1, 78}_1 c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ -p_77 ∨ b^{1, 78}_0 c in DIMACS: 1391 1392 1393 -77 -1394 0 1391 1392 1393 -77 -1395 0 1391 1392 1393 -77 1396 0 c 1+1 --> 2 c (-b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ b^{1, 77}_0 ∧ p_77) -> (-b^{1, 78}_2 ∧ b^{1, 78}_1 ∧ -b^{1, 78}_0) c in CNF: c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ -p_77 ∨ -b^{1, 78}_2 c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ -p_77 ∨ b^{1, 78}_1 c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ -p_77 ∨ -b^{1, 78}_0 c in DIMACS: 1391 1392 -1393 -77 -1394 0 1391 1392 -1393 -77 1395 0 1391 1392 -1393 -77 -1396 0 c 2+1 --> break c (-b^{1, 77}_2 ∧ b^{1, 77}_1 ∧ -b^{1, 77}_0 ∧ p_77) -> break c in CNF: c b^{1, 77}_2 ∨ -b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ -p_77 ∨ break c in DIMACS: 1391 -1392 1393 -77 1162 0 c 2-1 --> 1 c (-b^{1, 77}_2 ∧ b^{1, 77}_1 ∧ -b^{1, 77}_0 ∧ -p_77) -> (-b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ b^{1, 78}_0) c in CNF: c b^{1, 77}_2 ∨ -b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ p_77 ∨ -b^{1, 78}_2 c b^{1, 77}_2 ∨ -b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ p_77 ∨ -b^{1, 78}_1 c b^{1, 77}_2 ∨ -b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ p_77 ∨ b^{1, 78}_0 c in DIMACS: 1391 -1392 1393 77 -1394 0 1391 -1392 1393 77 -1395 0 1391 -1392 1393 77 1396 0 c 1-1 --> 0 c (-b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ b^{1, 77}_0 ∧ -p_77) -> (-b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ -b^{1, 78}_0) c in CNF: c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ p_77 ∨ -b^{1, 78}_2 c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ p_77 ∨ -b^{1, 78}_1 c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ p_77 ∨ -b^{1, 78}_0 c in DIMACS: 1391 1392 -1393 77 -1394 0 1391 1392 -1393 77 -1395 0 1391 1392 -1393 77 -1396 0 c 0-1 --> -1 c (-b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ -b^{1, 77}_0 ∧ -p_77) -> ( b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ b^{1, 78}_0) c in CNF: c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ p_77 ∨ b^{1, 78}_2 c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ p_77 ∨ -b^{1, 78}_1 c b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ p_77 ∨ b^{1, 78}_0 c in DIMACS: 1391 1392 1393 77 1394 0 1391 1392 1393 77 -1395 0 1391 1392 1393 77 1396 0 c -1-1 --> -2 c ( b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ b^{1, 77}_0 ∧ -p_77) -> ( b^{1, 78}_2 ∧ b^{1, 78}_1 ∧ -b^{1, 78}_0) c in CNF: c -b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ p_77 ∨ b^{1, 78}_2 c -b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ p_77 ∨ b^{1, 78}_1 c -b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ p_77 ∨ -b^{1, 78}_0 c in DIMACS: -1391 1392 -1393 77 1394 0 -1391 1392 -1393 77 1395 0 -1391 1392 -1393 77 -1396 0 c -2-1 --> break c ( b^{1, 77}_2 ∧ b^{1, 77}_1 ∧ -b^{1, 77}_0 ∧ -p_77) -> break c in CNF: c -b^{1, 77}_2 ∨ -b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ p_77 ∨ break c in DIMACS: -1391 -1392 1393 77 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 77}_2 ∧ -b^{1, 77}_1 ∧ -b^{1, 77}_0 ∧ true) c in CNF: c -b^{1, 77}_2 ∨ b^{1, 77}_1 ∨ b^{1, 77}_0 ∨ false c in DIMACS: -1391 1392 1393 0 c 3 does not represent an automaton state. c -(-b^{1, 77}_2 ∧ b^{1, 77}_1 ∧ b^{1, 77}_0 ∧ true) c in CNF: c b^{1, 77}_2 ∨ -b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ false c in DIMACS: 1391 -1392 -1393 0 c -3 does not represent an automaton state. c -( b^{1, 77}_2 ∧ b^{1, 77}_1 ∧ b^{1, 77}_0 ∧ true) c in CNF: c -b^{1, 77}_2 ∨ -b^{1, 77}_1 ∨ -b^{1, 77}_0 ∨ false c in DIMACS: -1391 -1392 -1393 0 c i = 78 c -2+1 --> -1 c ( b^{1, 78}_2 ∧ b^{1, 78}_1 ∧ -b^{1, 78}_0 ∧ p_78) -> ( b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ b^{1, 79}_0) c in CNF: c -b^{1, 78}_2 ∨ -b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ -p_78 ∨ b^{1, 79}_2 c -b^{1, 78}_2 ∨ -b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ -p_78 ∨ -b^{1, 79}_1 c -b^{1, 78}_2 ∨ -b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ -p_78 ∨ b^{1, 79}_0 c in DIMACS: -1394 -1395 1396 -78 1397 0 -1394 -1395 1396 -78 -1398 0 -1394 -1395 1396 -78 1399 0 c -1+1 --> 0 c ( b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ b^{1, 78}_0 ∧ p_78) -> (-b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ -b^{1, 79}_0) c in CNF: c -b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ -p_78 ∨ -b^{1, 79}_2 c -b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ -p_78 ∨ -b^{1, 79}_1 c -b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ -p_78 ∨ -b^{1, 79}_0 c in DIMACS: -1394 1395 -1396 -78 -1397 0 -1394 1395 -1396 -78 -1398 0 -1394 1395 -1396 -78 -1399 0 c 0+1 --> 1 c (-b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ -b^{1, 78}_0 ∧ p_78) -> (-b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ b^{1, 79}_0) c in CNF: c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ -p_78 ∨ -b^{1, 79}_2 c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ -p_78 ∨ -b^{1, 79}_1 c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ -p_78 ∨ b^{1, 79}_0 c in DIMACS: 1394 1395 1396 -78 -1397 0 1394 1395 1396 -78 -1398 0 1394 1395 1396 -78 1399 0 c 1+1 --> 2 c (-b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ b^{1, 78}_0 ∧ p_78) -> (-b^{1, 79}_2 ∧ b^{1, 79}_1 ∧ -b^{1, 79}_0) c in CNF: c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ -p_78 ∨ -b^{1, 79}_2 c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ -p_78 ∨ b^{1, 79}_1 c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ -p_78 ∨ -b^{1, 79}_0 c in DIMACS: 1394 1395 -1396 -78 -1397 0 1394 1395 -1396 -78 1398 0 1394 1395 -1396 -78 -1399 0 c 2+1 --> break c (-b^{1, 78}_2 ∧ b^{1, 78}_1 ∧ -b^{1, 78}_0 ∧ p_78) -> break c in CNF: c b^{1, 78}_2 ∨ -b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ -p_78 ∨ break c in DIMACS: 1394 -1395 1396 -78 1162 0 c 2-1 --> 1 c (-b^{1, 78}_2 ∧ b^{1, 78}_1 ∧ -b^{1, 78}_0 ∧ -p_78) -> (-b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ b^{1, 79}_0) c in CNF: c b^{1, 78}_2 ∨ -b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ p_78 ∨ -b^{1, 79}_2 c b^{1, 78}_2 ∨ -b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ p_78 ∨ -b^{1, 79}_1 c b^{1, 78}_2 ∨ -b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ p_78 ∨ b^{1, 79}_0 c in DIMACS: 1394 -1395 1396 78 -1397 0 1394 -1395 1396 78 -1398 0 1394 -1395 1396 78 1399 0 c 1-1 --> 0 c (-b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ b^{1, 78}_0 ∧ -p_78) -> (-b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ -b^{1, 79}_0) c in CNF: c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ p_78 ∨ -b^{1, 79}_2 c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ p_78 ∨ -b^{1, 79}_1 c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ p_78 ∨ -b^{1, 79}_0 c in DIMACS: 1394 1395 -1396 78 -1397 0 1394 1395 -1396 78 -1398 0 1394 1395 -1396 78 -1399 0 c 0-1 --> -1 c (-b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ -b^{1, 78}_0 ∧ -p_78) -> ( b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ b^{1, 79}_0) c in CNF: c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ p_78 ∨ b^{1, 79}_2 c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ p_78 ∨ -b^{1, 79}_1 c b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ p_78 ∨ b^{1, 79}_0 c in DIMACS: 1394 1395 1396 78 1397 0 1394 1395 1396 78 -1398 0 1394 1395 1396 78 1399 0 c -1-1 --> -2 c ( b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ b^{1, 78}_0 ∧ -p_78) -> ( b^{1, 79}_2 ∧ b^{1, 79}_1 ∧ -b^{1, 79}_0) c in CNF: c -b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ p_78 ∨ b^{1, 79}_2 c -b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ p_78 ∨ b^{1, 79}_1 c -b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ p_78 ∨ -b^{1, 79}_0 c in DIMACS: -1394 1395 -1396 78 1397 0 -1394 1395 -1396 78 1398 0 -1394 1395 -1396 78 -1399 0 c -2-1 --> break c ( b^{1, 78}_2 ∧ b^{1, 78}_1 ∧ -b^{1, 78}_0 ∧ -p_78) -> break c in CNF: c -b^{1, 78}_2 ∨ -b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ p_78 ∨ break c in DIMACS: -1394 -1395 1396 78 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 78}_2 ∧ -b^{1, 78}_1 ∧ -b^{1, 78}_0 ∧ true) c in CNF: c -b^{1, 78}_2 ∨ b^{1, 78}_1 ∨ b^{1, 78}_0 ∨ false c in DIMACS: -1394 1395 1396 0 c 3 does not represent an automaton state. c -(-b^{1, 78}_2 ∧ b^{1, 78}_1 ∧ b^{1, 78}_0 ∧ true) c in CNF: c b^{1, 78}_2 ∨ -b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ false c in DIMACS: 1394 -1395 -1396 0 c -3 does not represent an automaton state. c -( b^{1, 78}_2 ∧ b^{1, 78}_1 ∧ b^{1, 78}_0 ∧ true) c in CNF: c -b^{1, 78}_2 ∨ -b^{1, 78}_1 ∨ -b^{1, 78}_0 ∨ false c in DIMACS: -1394 -1395 -1396 0 c i = 79 c -2+1 --> -1 c ( b^{1, 79}_2 ∧ b^{1, 79}_1 ∧ -b^{1, 79}_0 ∧ p_79) -> ( b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ b^{1, 80}_0) c in CNF: c -b^{1, 79}_2 ∨ -b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ -p_79 ∨ b^{1, 80}_2 c -b^{1, 79}_2 ∨ -b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ -p_79 ∨ -b^{1, 80}_1 c -b^{1, 79}_2 ∨ -b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ -p_79 ∨ b^{1, 80}_0 c in DIMACS: -1397 -1398 1399 -79 1400 0 -1397 -1398 1399 -79 -1401 0 -1397 -1398 1399 -79 1402 0 c -1+1 --> 0 c ( b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ b^{1, 79}_0 ∧ p_79) -> (-b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ -b^{1, 80}_0) c in CNF: c -b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ -p_79 ∨ -b^{1, 80}_2 c -b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ -p_79 ∨ -b^{1, 80}_1 c -b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ -p_79 ∨ -b^{1, 80}_0 c in DIMACS: -1397 1398 -1399 -79 -1400 0 -1397 1398 -1399 -79 -1401 0 -1397 1398 -1399 -79 -1402 0 c 0+1 --> 1 c (-b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ -b^{1, 79}_0 ∧ p_79) -> (-b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ b^{1, 80}_0) c in CNF: c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ -p_79 ∨ -b^{1, 80}_2 c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ -p_79 ∨ -b^{1, 80}_1 c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ -p_79 ∨ b^{1, 80}_0 c in DIMACS: 1397 1398 1399 -79 -1400 0 1397 1398 1399 -79 -1401 0 1397 1398 1399 -79 1402 0 c 1+1 --> 2 c (-b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ b^{1, 79}_0 ∧ p_79) -> (-b^{1, 80}_2 ∧ b^{1, 80}_1 ∧ -b^{1, 80}_0) c in CNF: c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ -p_79 ∨ -b^{1, 80}_2 c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ -p_79 ∨ b^{1, 80}_1 c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ -p_79 ∨ -b^{1, 80}_0 c in DIMACS: 1397 1398 -1399 -79 -1400 0 1397 1398 -1399 -79 1401 0 1397 1398 -1399 -79 -1402 0 c 2+1 --> break c (-b^{1, 79}_2 ∧ b^{1, 79}_1 ∧ -b^{1, 79}_0 ∧ p_79) -> break c in CNF: c b^{1, 79}_2 ∨ -b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ -p_79 ∨ break c in DIMACS: 1397 -1398 1399 -79 1162 0 c 2-1 --> 1 c (-b^{1, 79}_2 ∧ b^{1, 79}_1 ∧ -b^{1, 79}_0 ∧ -p_79) -> (-b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ b^{1, 80}_0) c in CNF: c b^{1, 79}_2 ∨ -b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ p_79 ∨ -b^{1, 80}_2 c b^{1, 79}_2 ∨ -b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ p_79 ∨ -b^{1, 80}_1 c b^{1, 79}_2 ∨ -b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ p_79 ∨ b^{1, 80}_0 c in DIMACS: 1397 -1398 1399 79 -1400 0 1397 -1398 1399 79 -1401 0 1397 -1398 1399 79 1402 0 c 1-1 --> 0 c (-b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ b^{1, 79}_0 ∧ -p_79) -> (-b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ -b^{1, 80}_0) c in CNF: c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ p_79 ∨ -b^{1, 80}_2 c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ p_79 ∨ -b^{1, 80}_1 c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ p_79 ∨ -b^{1, 80}_0 c in DIMACS: 1397 1398 -1399 79 -1400 0 1397 1398 -1399 79 -1401 0 1397 1398 -1399 79 -1402 0 c 0-1 --> -1 c (-b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ -b^{1, 79}_0 ∧ -p_79) -> ( b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ b^{1, 80}_0) c in CNF: c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ p_79 ∨ b^{1, 80}_2 c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ p_79 ∨ -b^{1, 80}_1 c b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ p_79 ∨ b^{1, 80}_0 c in DIMACS: 1397 1398 1399 79 1400 0 1397 1398 1399 79 -1401 0 1397 1398 1399 79 1402 0 c -1-1 --> -2 c ( b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ b^{1, 79}_0 ∧ -p_79) -> ( b^{1, 80}_2 ∧ b^{1, 80}_1 ∧ -b^{1, 80}_0) c in CNF: c -b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ p_79 ∨ b^{1, 80}_2 c -b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ p_79 ∨ b^{1, 80}_1 c -b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ p_79 ∨ -b^{1, 80}_0 c in DIMACS: -1397 1398 -1399 79 1400 0 -1397 1398 -1399 79 1401 0 -1397 1398 -1399 79 -1402 0 c -2-1 --> break c ( b^{1, 79}_2 ∧ b^{1, 79}_1 ∧ -b^{1, 79}_0 ∧ -p_79) -> break c in CNF: c -b^{1, 79}_2 ∨ -b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ p_79 ∨ break c in DIMACS: -1397 -1398 1399 79 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 79}_2 ∧ -b^{1, 79}_1 ∧ -b^{1, 79}_0 ∧ true) c in CNF: c -b^{1, 79}_2 ∨ b^{1, 79}_1 ∨ b^{1, 79}_0 ∨ false c in DIMACS: -1397 1398 1399 0 c 3 does not represent an automaton state. c -(-b^{1, 79}_2 ∧ b^{1, 79}_1 ∧ b^{1, 79}_0 ∧ true) c in CNF: c b^{1, 79}_2 ∨ -b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ false c in DIMACS: 1397 -1398 -1399 0 c -3 does not represent an automaton state. c -( b^{1, 79}_2 ∧ b^{1, 79}_1 ∧ b^{1, 79}_0 ∧ true) c in CNF: c -b^{1, 79}_2 ∨ -b^{1, 79}_1 ∨ -b^{1, 79}_0 ∨ false c in DIMACS: -1397 -1398 -1399 0 c i = 80 c -2+1 --> -1 c ( b^{1, 80}_2 ∧ b^{1, 80}_1 ∧ -b^{1, 80}_0 ∧ p_80) -> ( b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ b^{1, 81}_0) c in CNF: c -b^{1, 80}_2 ∨ -b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ -p_80 ∨ b^{1, 81}_2 c -b^{1, 80}_2 ∨ -b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ -p_80 ∨ -b^{1, 81}_1 c -b^{1, 80}_2 ∨ -b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ -p_80 ∨ b^{1, 81}_0 c in DIMACS: -1400 -1401 1402 -80 1403 0 -1400 -1401 1402 -80 -1404 0 -1400 -1401 1402 -80 1405 0 c -1+1 --> 0 c ( b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ b^{1, 80}_0 ∧ p_80) -> (-b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ -b^{1, 81}_0) c in CNF: c -b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ -p_80 ∨ -b^{1, 81}_2 c -b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ -p_80 ∨ -b^{1, 81}_1 c -b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ -p_80 ∨ -b^{1, 81}_0 c in DIMACS: -1400 1401 -1402 -80 -1403 0 -1400 1401 -1402 -80 -1404 0 -1400 1401 -1402 -80 -1405 0 c 0+1 --> 1 c (-b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ -b^{1, 80}_0 ∧ p_80) -> (-b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ b^{1, 81}_0) c in CNF: c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ -p_80 ∨ -b^{1, 81}_2 c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ -p_80 ∨ -b^{1, 81}_1 c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ -p_80 ∨ b^{1, 81}_0 c in DIMACS: 1400 1401 1402 -80 -1403 0 1400 1401 1402 -80 -1404 0 1400 1401 1402 -80 1405 0 c 1+1 --> 2 c (-b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ b^{1, 80}_0 ∧ p_80) -> (-b^{1, 81}_2 ∧ b^{1, 81}_1 ∧ -b^{1, 81}_0) c in CNF: c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ -p_80 ∨ -b^{1, 81}_2 c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ -p_80 ∨ b^{1, 81}_1 c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ -p_80 ∨ -b^{1, 81}_0 c in DIMACS: 1400 1401 -1402 -80 -1403 0 1400 1401 -1402 -80 1404 0 1400 1401 -1402 -80 -1405 0 c 2+1 --> break c (-b^{1, 80}_2 ∧ b^{1, 80}_1 ∧ -b^{1, 80}_0 ∧ p_80) -> break c in CNF: c b^{1, 80}_2 ∨ -b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ -p_80 ∨ break c in DIMACS: 1400 -1401 1402 -80 1162 0 c 2-1 --> 1 c (-b^{1, 80}_2 ∧ b^{1, 80}_1 ∧ -b^{1, 80}_0 ∧ -p_80) -> (-b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ b^{1, 81}_0) c in CNF: c b^{1, 80}_2 ∨ -b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ p_80 ∨ -b^{1, 81}_2 c b^{1, 80}_2 ∨ -b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ p_80 ∨ -b^{1, 81}_1 c b^{1, 80}_2 ∨ -b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ p_80 ∨ b^{1, 81}_0 c in DIMACS: 1400 -1401 1402 80 -1403 0 1400 -1401 1402 80 -1404 0 1400 -1401 1402 80 1405 0 c 1-1 --> 0 c (-b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ b^{1, 80}_0 ∧ -p_80) -> (-b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ -b^{1, 81}_0) c in CNF: c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ p_80 ∨ -b^{1, 81}_2 c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ p_80 ∨ -b^{1, 81}_1 c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ p_80 ∨ -b^{1, 81}_0 c in DIMACS: 1400 1401 -1402 80 -1403 0 1400 1401 -1402 80 -1404 0 1400 1401 -1402 80 -1405 0 c 0-1 --> -1 c (-b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ -b^{1, 80}_0 ∧ -p_80) -> ( b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ b^{1, 81}_0) c in CNF: c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ p_80 ∨ b^{1, 81}_2 c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ p_80 ∨ -b^{1, 81}_1 c b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ p_80 ∨ b^{1, 81}_0 c in DIMACS: 1400 1401 1402 80 1403 0 1400 1401 1402 80 -1404 0 1400 1401 1402 80 1405 0 c -1-1 --> -2 c ( b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ b^{1, 80}_0 ∧ -p_80) -> ( b^{1, 81}_2 ∧ b^{1, 81}_1 ∧ -b^{1, 81}_0) c in CNF: c -b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ p_80 ∨ b^{1, 81}_2 c -b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ p_80 ∨ b^{1, 81}_1 c -b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ p_80 ∨ -b^{1, 81}_0 c in DIMACS: -1400 1401 -1402 80 1403 0 -1400 1401 -1402 80 1404 0 -1400 1401 -1402 80 -1405 0 c -2-1 --> break c ( b^{1, 80}_2 ∧ b^{1, 80}_1 ∧ -b^{1, 80}_0 ∧ -p_80) -> break c in CNF: c -b^{1, 80}_2 ∨ -b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ p_80 ∨ break c in DIMACS: -1400 -1401 1402 80 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 80}_2 ∧ -b^{1, 80}_1 ∧ -b^{1, 80}_0 ∧ true) c in CNF: c -b^{1, 80}_2 ∨ b^{1, 80}_1 ∨ b^{1, 80}_0 ∨ false c in DIMACS: -1400 1401 1402 0 c 3 does not represent an automaton state. c -(-b^{1, 80}_2 ∧ b^{1, 80}_1 ∧ b^{1, 80}_0 ∧ true) c in CNF: c b^{1, 80}_2 ∨ -b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ false c in DIMACS: 1400 -1401 -1402 0 c -3 does not represent an automaton state. c -( b^{1, 80}_2 ∧ b^{1, 80}_1 ∧ b^{1, 80}_0 ∧ true) c in CNF: c -b^{1, 80}_2 ∨ -b^{1, 80}_1 ∨ -b^{1, 80}_0 ∨ false c in DIMACS: -1400 -1401 -1402 0 c i = 81 c -2+1 --> -1 c ( b^{1, 81}_2 ∧ b^{1, 81}_1 ∧ -b^{1, 81}_0 ∧ p_81) -> ( b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ b^{1, 82}_0) c in CNF: c -b^{1, 81}_2 ∨ -b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ -p_81 ∨ b^{1, 82}_2 c -b^{1, 81}_2 ∨ -b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ -p_81 ∨ -b^{1, 82}_1 c -b^{1, 81}_2 ∨ -b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ -p_81 ∨ b^{1, 82}_0 c in DIMACS: -1403 -1404 1405 -81 1406 0 -1403 -1404 1405 -81 -1407 0 -1403 -1404 1405 -81 1408 0 c -1+1 --> 0 c ( b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ b^{1, 81}_0 ∧ p_81) -> (-b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ -b^{1, 82}_0) c in CNF: c -b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ -p_81 ∨ -b^{1, 82}_2 c -b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ -p_81 ∨ -b^{1, 82}_1 c -b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ -p_81 ∨ -b^{1, 82}_0 c in DIMACS: -1403 1404 -1405 -81 -1406 0 -1403 1404 -1405 -81 -1407 0 -1403 1404 -1405 -81 -1408 0 c 0+1 --> 1 c (-b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ -b^{1, 81}_0 ∧ p_81) -> (-b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ b^{1, 82}_0) c in CNF: c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ -p_81 ∨ -b^{1, 82}_2 c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ -p_81 ∨ -b^{1, 82}_1 c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ -p_81 ∨ b^{1, 82}_0 c in DIMACS: 1403 1404 1405 -81 -1406 0 1403 1404 1405 -81 -1407 0 1403 1404 1405 -81 1408 0 c 1+1 --> 2 c (-b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ b^{1, 81}_0 ∧ p_81) -> (-b^{1, 82}_2 ∧ b^{1, 82}_1 ∧ -b^{1, 82}_0) c in CNF: c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ -p_81 ∨ -b^{1, 82}_2 c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ -p_81 ∨ b^{1, 82}_1 c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ -p_81 ∨ -b^{1, 82}_0 c in DIMACS: 1403 1404 -1405 -81 -1406 0 1403 1404 -1405 -81 1407 0 1403 1404 -1405 -81 -1408 0 c 2+1 --> break c (-b^{1, 81}_2 ∧ b^{1, 81}_1 ∧ -b^{1, 81}_0 ∧ p_81) -> break c in CNF: c b^{1, 81}_2 ∨ -b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ -p_81 ∨ break c in DIMACS: 1403 -1404 1405 -81 1162 0 c 2-1 --> 1 c (-b^{1, 81}_2 ∧ b^{1, 81}_1 ∧ -b^{1, 81}_0 ∧ -p_81) -> (-b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ b^{1, 82}_0) c in CNF: c b^{1, 81}_2 ∨ -b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ p_81 ∨ -b^{1, 82}_2 c b^{1, 81}_2 ∨ -b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ p_81 ∨ -b^{1, 82}_1 c b^{1, 81}_2 ∨ -b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ p_81 ∨ b^{1, 82}_0 c in DIMACS: 1403 -1404 1405 81 -1406 0 1403 -1404 1405 81 -1407 0 1403 -1404 1405 81 1408 0 c 1-1 --> 0 c (-b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ b^{1, 81}_0 ∧ -p_81) -> (-b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ -b^{1, 82}_0) c in CNF: c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ p_81 ∨ -b^{1, 82}_2 c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ p_81 ∨ -b^{1, 82}_1 c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ p_81 ∨ -b^{1, 82}_0 c in DIMACS: 1403 1404 -1405 81 -1406 0 1403 1404 -1405 81 -1407 0 1403 1404 -1405 81 -1408 0 c 0-1 --> -1 c (-b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ -b^{1, 81}_0 ∧ -p_81) -> ( b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ b^{1, 82}_0) c in CNF: c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ p_81 ∨ b^{1, 82}_2 c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ p_81 ∨ -b^{1, 82}_1 c b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ p_81 ∨ b^{1, 82}_0 c in DIMACS: 1403 1404 1405 81 1406 0 1403 1404 1405 81 -1407 0 1403 1404 1405 81 1408 0 c -1-1 --> -2 c ( b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ b^{1, 81}_0 ∧ -p_81) -> ( b^{1, 82}_2 ∧ b^{1, 82}_1 ∧ -b^{1, 82}_0) c in CNF: c -b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ p_81 ∨ b^{1, 82}_2 c -b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ p_81 ∨ b^{1, 82}_1 c -b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ p_81 ∨ -b^{1, 82}_0 c in DIMACS: -1403 1404 -1405 81 1406 0 -1403 1404 -1405 81 1407 0 -1403 1404 -1405 81 -1408 0 c -2-1 --> break c ( b^{1, 81}_2 ∧ b^{1, 81}_1 ∧ -b^{1, 81}_0 ∧ -p_81) -> break c in CNF: c -b^{1, 81}_2 ∨ -b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ p_81 ∨ break c in DIMACS: -1403 -1404 1405 81 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 81}_2 ∧ -b^{1, 81}_1 ∧ -b^{1, 81}_0 ∧ true) c in CNF: c -b^{1, 81}_2 ∨ b^{1, 81}_1 ∨ b^{1, 81}_0 ∨ false c in DIMACS: -1403 1404 1405 0 c 3 does not represent an automaton state. c -(-b^{1, 81}_2 ∧ b^{1, 81}_1 ∧ b^{1, 81}_0 ∧ true) c in CNF: c b^{1, 81}_2 ∨ -b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ false c in DIMACS: 1403 -1404 -1405 0 c -3 does not represent an automaton state. c -( b^{1, 81}_2 ∧ b^{1, 81}_1 ∧ b^{1, 81}_0 ∧ true) c in CNF: c -b^{1, 81}_2 ∨ -b^{1, 81}_1 ∨ -b^{1, 81}_0 ∨ false c in DIMACS: -1403 -1404 -1405 0 c i = 82 c -2+1 --> -1 c ( b^{1, 82}_2 ∧ b^{1, 82}_1 ∧ -b^{1, 82}_0 ∧ p_82) -> ( b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ b^{1, 83}_0) c in CNF: c -b^{1, 82}_2 ∨ -b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ -p_82 ∨ b^{1, 83}_2 c -b^{1, 82}_2 ∨ -b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ -p_82 ∨ -b^{1, 83}_1 c -b^{1, 82}_2 ∨ -b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ -p_82 ∨ b^{1, 83}_0 c in DIMACS: -1406 -1407 1408 -82 1409 0 -1406 -1407 1408 -82 -1410 0 -1406 -1407 1408 -82 1411 0 c -1+1 --> 0 c ( b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ b^{1, 82}_0 ∧ p_82) -> (-b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ -b^{1, 83}_0) c in CNF: c -b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ -p_82 ∨ -b^{1, 83}_2 c -b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ -p_82 ∨ -b^{1, 83}_1 c -b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ -p_82 ∨ -b^{1, 83}_0 c in DIMACS: -1406 1407 -1408 -82 -1409 0 -1406 1407 -1408 -82 -1410 0 -1406 1407 -1408 -82 -1411 0 c 0+1 --> 1 c (-b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ -b^{1, 82}_0 ∧ p_82) -> (-b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ b^{1, 83}_0) c in CNF: c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ -p_82 ∨ -b^{1, 83}_2 c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ -p_82 ∨ -b^{1, 83}_1 c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ -p_82 ∨ b^{1, 83}_0 c in DIMACS: 1406 1407 1408 -82 -1409 0 1406 1407 1408 -82 -1410 0 1406 1407 1408 -82 1411 0 c 1+1 --> 2 c (-b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ b^{1, 82}_0 ∧ p_82) -> (-b^{1, 83}_2 ∧ b^{1, 83}_1 ∧ -b^{1, 83}_0) c in CNF: c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ -p_82 ∨ -b^{1, 83}_2 c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ -p_82 ∨ b^{1, 83}_1 c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ -p_82 ∨ -b^{1, 83}_0 c in DIMACS: 1406 1407 -1408 -82 -1409 0 1406 1407 -1408 -82 1410 0 1406 1407 -1408 -82 -1411 0 c 2+1 --> break c (-b^{1, 82}_2 ∧ b^{1, 82}_1 ∧ -b^{1, 82}_0 ∧ p_82) -> break c in CNF: c b^{1, 82}_2 ∨ -b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ -p_82 ∨ break c in DIMACS: 1406 -1407 1408 -82 1162 0 c 2-1 --> 1 c (-b^{1, 82}_2 ∧ b^{1, 82}_1 ∧ -b^{1, 82}_0 ∧ -p_82) -> (-b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ b^{1, 83}_0) c in CNF: c b^{1, 82}_2 ∨ -b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ p_82 ∨ -b^{1, 83}_2 c b^{1, 82}_2 ∨ -b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ p_82 ∨ -b^{1, 83}_1 c b^{1, 82}_2 ∨ -b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ p_82 ∨ b^{1, 83}_0 c in DIMACS: 1406 -1407 1408 82 -1409 0 1406 -1407 1408 82 -1410 0 1406 -1407 1408 82 1411 0 c 1-1 --> 0 c (-b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ b^{1, 82}_0 ∧ -p_82) -> (-b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ -b^{1, 83}_0) c in CNF: c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ p_82 ∨ -b^{1, 83}_2 c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ p_82 ∨ -b^{1, 83}_1 c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ p_82 ∨ -b^{1, 83}_0 c in DIMACS: 1406 1407 -1408 82 -1409 0 1406 1407 -1408 82 -1410 0 1406 1407 -1408 82 -1411 0 c 0-1 --> -1 c (-b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ -b^{1, 82}_0 ∧ -p_82) -> ( b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ b^{1, 83}_0) c in CNF: c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ p_82 ∨ b^{1, 83}_2 c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ p_82 ∨ -b^{1, 83}_1 c b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ p_82 ∨ b^{1, 83}_0 c in DIMACS: 1406 1407 1408 82 1409 0 1406 1407 1408 82 -1410 0 1406 1407 1408 82 1411 0 c -1-1 --> -2 c ( b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ b^{1, 82}_0 ∧ -p_82) -> ( b^{1, 83}_2 ∧ b^{1, 83}_1 ∧ -b^{1, 83}_0) c in CNF: c -b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ p_82 ∨ b^{1, 83}_2 c -b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ p_82 ∨ b^{1, 83}_1 c -b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ p_82 ∨ -b^{1, 83}_0 c in DIMACS: -1406 1407 -1408 82 1409 0 -1406 1407 -1408 82 1410 0 -1406 1407 -1408 82 -1411 0 c -2-1 --> break c ( b^{1, 82}_2 ∧ b^{1, 82}_1 ∧ -b^{1, 82}_0 ∧ -p_82) -> break c in CNF: c -b^{1, 82}_2 ∨ -b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ p_82 ∨ break c in DIMACS: -1406 -1407 1408 82 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 82}_2 ∧ -b^{1, 82}_1 ∧ -b^{1, 82}_0 ∧ true) c in CNF: c -b^{1, 82}_2 ∨ b^{1, 82}_1 ∨ b^{1, 82}_0 ∨ false c in DIMACS: -1406 1407 1408 0 c 3 does not represent an automaton state. c -(-b^{1, 82}_2 ∧ b^{1, 82}_1 ∧ b^{1, 82}_0 ∧ true) c in CNF: c b^{1, 82}_2 ∨ -b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ false c in DIMACS: 1406 -1407 -1408 0 c -3 does not represent an automaton state. c -( b^{1, 82}_2 ∧ b^{1, 82}_1 ∧ b^{1, 82}_0 ∧ true) c in CNF: c -b^{1, 82}_2 ∨ -b^{1, 82}_1 ∨ -b^{1, 82}_0 ∨ false c in DIMACS: -1406 -1407 -1408 0 c i = 83 c -2+1 --> -1 c ( b^{1, 83}_2 ∧ b^{1, 83}_1 ∧ -b^{1, 83}_0 ∧ p_83) -> ( b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ b^{1, 84}_0) c in CNF: c -b^{1, 83}_2 ∨ -b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ -p_83 ∨ b^{1, 84}_2 c -b^{1, 83}_2 ∨ -b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ -p_83 ∨ -b^{1, 84}_1 c -b^{1, 83}_2 ∨ -b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ -p_83 ∨ b^{1, 84}_0 c in DIMACS: -1409 -1410 1411 -83 1412 0 -1409 -1410 1411 -83 -1413 0 -1409 -1410 1411 -83 1414 0 c -1+1 --> 0 c ( b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ b^{1, 83}_0 ∧ p_83) -> (-b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ -b^{1, 84}_0) c in CNF: c -b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ -p_83 ∨ -b^{1, 84}_2 c -b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ -p_83 ∨ -b^{1, 84}_1 c -b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ -p_83 ∨ -b^{1, 84}_0 c in DIMACS: -1409 1410 -1411 -83 -1412 0 -1409 1410 -1411 -83 -1413 0 -1409 1410 -1411 -83 -1414 0 c 0+1 --> 1 c (-b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ -b^{1, 83}_0 ∧ p_83) -> (-b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ b^{1, 84}_0) c in CNF: c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ -p_83 ∨ -b^{1, 84}_2 c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ -p_83 ∨ -b^{1, 84}_1 c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ -p_83 ∨ b^{1, 84}_0 c in DIMACS: 1409 1410 1411 -83 -1412 0 1409 1410 1411 -83 -1413 0 1409 1410 1411 -83 1414 0 c 1+1 --> 2 c (-b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ b^{1, 83}_0 ∧ p_83) -> (-b^{1, 84}_2 ∧ b^{1, 84}_1 ∧ -b^{1, 84}_0) c in CNF: c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ -p_83 ∨ -b^{1, 84}_2 c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ -p_83 ∨ b^{1, 84}_1 c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ -p_83 ∨ -b^{1, 84}_0 c in DIMACS: 1409 1410 -1411 -83 -1412 0 1409 1410 -1411 -83 1413 0 1409 1410 -1411 -83 -1414 0 c 2+1 --> break c (-b^{1, 83}_2 ∧ b^{1, 83}_1 ∧ -b^{1, 83}_0 ∧ p_83) -> break c in CNF: c b^{1, 83}_2 ∨ -b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ -p_83 ∨ break c in DIMACS: 1409 -1410 1411 -83 1162 0 c 2-1 --> 1 c (-b^{1, 83}_2 ∧ b^{1, 83}_1 ∧ -b^{1, 83}_0 ∧ -p_83) -> (-b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ b^{1, 84}_0) c in CNF: c b^{1, 83}_2 ∨ -b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ p_83 ∨ -b^{1, 84}_2 c b^{1, 83}_2 ∨ -b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ p_83 ∨ -b^{1, 84}_1 c b^{1, 83}_2 ∨ -b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ p_83 ∨ b^{1, 84}_0 c in DIMACS: 1409 -1410 1411 83 -1412 0 1409 -1410 1411 83 -1413 0 1409 -1410 1411 83 1414 0 c 1-1 --> 0 c (-b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ b^{1, 83}_0 ∧ -p_83) -> (-b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ -b^{1, 84}_0) c in CNF: c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ p_83 ∨ -b^{1, 84}_2 c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ p_83 ∨ -b^{1, 84}_1 c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ p_83 ∨ -b^{1, 84}_0 c in DIMACS: 1409 1410 -1411 83 -1412 0 1409 1410 -1411 83 -1413 0 1409 1410 -1411 83 -1414 0 c 0-1 --> -1 c (-b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ -b^{1, 83}_0 ∧ -p_83) -> ( b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ b^{1, 84}_0) c in CNF: c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ p_83 ∨ b^{1, 84}_2 c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ p_83 ∨ -b^{1, 84}_1 c b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ p_83 ∨ b^{1, 84}_0 c in DIMACS: 1409 1410 1411 83 1412 0 1409 1410 1411 83 -1413 0 1409 1410 1411 83 1414 0 c -1-1 --> -2 c ( b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ b^{1, 83}_0 ∧ -p_83) -> ( b^{1, 84}_2 ∧ b^{1, 84}_1 ∧ -b^{1, 84}_0) c in CNF: c -b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ p_83 ∨ b^{1, 84}_2 c -b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ p_83 ∨ b^{1, 84}_1 c -b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ p_83 ∨ -b^{1, 84}_0 c in DIMACS: -1409 1410 -1411 83 1412 0 -1409 1410 -1411 83 1413 0 -1409 1410 -1411 83 -1414 0 c -2-1 --> break c ( b^{1, 83}_2 ∧ b^{1, 83}_1 ∧ -b^{1, 83}_0 ∧ -p_83) -> break c in CNF: c -b^{1, 83}_2 ∨ -b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ p_83 ∨ break c in DIMACS: -1409 -1410 1411 83 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 83}_2 ∧ -b^{1, 83}_1 ∧ -b^{1, 83}_0 ∧ true) c in CNF: c -b^{1, 83}_2 ∨ b^{1, 83}_1 ∨ b^{1, 83}_0 ∨ false c in DIMACS: -1409 1410 1411 0 c 3 does not represent an automaton state. c -(-b^{1, 83}_2 ∧ b^{1, 83}_1 ∧ b^{1, 83}_0 ∧ true) c in CNF: c b^{1, 83}_2 ∨ -b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ false c in DIMACS: 1409 -1410 -1411 0 c -3 does not represent an automaton state. c -( b^{1, 83}_2 ∧ b^{1, 83}_1 ∧ b^{1, 83}_0 ∧ true) c in CNF: c -b^{1, 83}_2 ∨ -b^{1, 83}_1 ∨ -b^{1, 83}_0 ∨ false c in DIMACS: -1409 -1410 -1411 0 c i = 84 c -2+1 --> -1 c ( b^{1, 84}_2 ∧ b^{1, 84}_1 ∧ -b^{1, 84}_0 ∧ p_84) -> ( b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ b^{1, 85}_0) c in CNF: c -b^{1, 84}_2 ∨ -b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ -p_84 ∨ b^{1, 85}_2 c -b^{1, 84}_2 ∨ -b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ -p_84 ∨ -b^{1, 85}_1 c -b^{1, 84}_2 ∨ -b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ -p_84 ∨ b^{1, 85}_0 c in DIMACS: -1412 -1413 1414 -84 1415 0 -1412 -1413 1414 -84 -1416 0 -1412 -1413 1414 -84 1417 0 c -1+1 --> 0 c ( b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ b^{1, 84}_0 ∧ p_84) -> (-b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ -b^{1, 85}_0) c in CNF: c -b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ -p_84 ∨ -b^{1, 85}_2 c -b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ -p_84 ∨ -b^{1, 85}_1 c -b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ -p_84 ∨ -b^{1, 85}_0 c in DIMACS: -1412 1413 -1414 -84 -1415 0 -1412 1413 -1414 -84 -1416 0 -1412 1413 -1414 -84 -1417 0 c 0+1 --> 1 c (-b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ -b^{1, 84}_0 ∧ p_84) -> (-b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ b^{1, 85}_0) c in CNF: c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ -p_84 ∨ -b^{1, 85}_2 c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ -p_84 ∨ -b^{1, 85}_1 c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ -p_84 ∨ b^{1, 85}_0 c in DIMACS: 1412 1413 1414 -84 -1415 0 1412 1413 1414 -84 -1416 0 1412 1413 1414 -84 1417 0 c 1+1 --> 2 c (-b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ b^{1, 84}_0 ∧ p_84) -> (-b^{1, 85}_2 ∧ b^{1, 85}_1 ∧ -b^{1, 85}_0) c in CNF: c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ -p_84 ∨ -b^{1, 85}_2 c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ -p_84 ∨ b^{1, 85}_1 c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ -p_84 ∨ -b^{1, 85}_0 c in DIMACS: 1412 1413 -1414 -84 -1415 0 1412 1413 -1414 -84 1416 0 1412 1413 -1414 -84 -1417 0 c 2+1 --> break c (-b^{1, 84}_2 ∧ b^{1, 84}_1 ∧ -b^{1, 84}_0 ∧ p_84) -> break c in CNF: c b^{1, 84}_2 ∨ -b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ -p_84 ∨ break c in DIMACS: 1412 -1413 1414 -84 1162 0 c 2-1 --> 1 c (-b^{1, 84}_2 ∧ b^{1, 84}_1 ∧ -b^{1, 84}_0 ∧ -p_84) -> (-b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ b^{1, 85}_0) c in CNF: c b^{1, 84}_2 ∨ -b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ p_84 ∨ -b^{1, 85}_2 c b^{1, 84}_2 ∨ -b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ p_84 ∨ -b^{1, 85}_1 c b^{1, 84}_2 ∨ -b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ p_84 ∨ b^{1, 85}_0 c in DIMACS: 1412 -1413 1414 84 -1415 0 1412 -1413 1414 84 -1416 0 1412 -1413 1414 84 1417 0 c 1-1 --> 0 c (-b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ b^{1, 84}_0 ∧ -p_84) -> (-b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ -b^{1, 85}_0) c in CNF: c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ p_84 ∨ -b^{1, 85}_2 c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ p_84 ∨ -b^{1, 85}_1 c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ p_84 ∨ -b^{1, 85}_0 c in DIMACS: 1412 1413 -1414 84 -1415 0 1412 1413 -1414 84 -1416 0 1412 1413 -1414 84 -1417 0 c 0-1 --> -1 c (-b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ -b^{1, 84}_0 ∧ -p_84) -> ( b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ b^{1, 85}_0) c in CNF: c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ p_84 ∨ b^{1, 85}_2 c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ p_84 ∨ -b^{1, 85}_1 c b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ p_84 ∨ b^{1, 85}_0 c in DIMACS: 1412 1413 1414 84 1415 0 1412 1413 1414 84 -1416 0 1412 1413 1414 84 1417 0 c -1-1 --> -2 c ( b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ b^{1, 84}_0 ∧ -p_84) -> ( b^{1, 85}_2 ∧ b^{1, 85}_1 ∧ -b^{1, 85}_0) c in CNF: c -b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ p_84 ∨ b^{1, 85}_2 c -b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ p_84 ∨ b^{1, 85}_1 c -b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ p_84 ∨ -b^{1, 85}_0 c in DIMACS: -1412 1413 -1414 84 1415 0 -1412 1413 -1414 84 1416 0 -1412 1413 -1414 84 -1417 0 c -2-1 --> break c ( b^{1, 84}_2 ∧ b^{1, 84}_1 ∧ -b^{1, 84}_0 ∧ -p_84) -> break c in CNF: c -b^{1, 84}_2 ∨ -b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ p_84 ∨ break c in DIMACS: -1412 -1413 1414 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 84}_2 ∧ -b^{1, 84}_1 ∧ -b^{1, 84}_0 ∧ true) c in CNF: c -b^{1, 84}_2 ∨ b^{1, 84}_1 ∨ b^{1, 84}_0 ∨ false c in DIMACS: -1412 1413 1414 0 c 3 does not represent an automaton state. c -(-b^{1, 84}_2 ∧ b^{1, 84}_1 ∧ b^{1, 84}_0 ∧ true) c in CNF: c b^{1, 84}_2 ∨ -b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ false c in DIMACS: 1412 -1413 -1414 0 c -3 does not represent an automaton state. c -( b^{1, 84}_2 ∧ b^{1, 84}_1 ∧ b^{1, 84}_0 ∧ true) c in CNF: c -b^{1, 84}_2 ∨ -b^{1, 84}_1 ∨ -b^{1, 84}_0 ∨ false c in DIMACS: -1412 -1413 -1414 0 c i = 85 c -2+1 --> -1 c ( b^{1, 85}_2 ∧ b^{1, 85}_1 ∧ -b^{1, 85}_0 ∧ p_85) -> ( b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ b^{1, 86}_0) c in CNF: c -b^{1, 85}_2 ∨ -b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ -p_85 ∨ b^{1, 86}_2 c -b^{1, 85}_2 ∨ -b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ -p_85 ∨ -b^{1, 86}_1 c -b^{1, 85}_2 ∨ -b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ -p_85 ∨ b^{1, 86}_0 c in DIMACS: -1415 -1416 1417 -85 1418 0 -1415 -1416 1417 -85 -1419 0 -1415 -1416 1417 -85 1420 0 c -1+1 --> 0 c ( b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ b^{1, 85}_0 ∧ p_85) -> (-b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ -b^{1, 86}_0) c in CNF: c -b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ -p_85 ∨ -b^{1, 86}_2 c -b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ -p_85 ∨ -b^{1, 86}_1 c -b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ -p_85 ∨ -b^{1, 86}_0 c in DIMACS: -1415 1416 -1417 -85 -1418 0 -1415 1416 -1417 -85 -1419 0 -1415 1416 -1417 -85 -1420 0 c 0+1 --> 1 c (-b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ -b^{1, 85}_0 ∧ p_85) -> (-b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ b^{1, 86}_0) c in CNF: c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ -p_85 ∨ -b^{1, 86}_2 c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ -p_85 ∨ -b^{1, 86}_1 c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ -p_85 ∨ b^{1, 86}_0 c in DIMACS: 1415 1416 1417 -85 -1418 0 1415 1416 1417 -85 -1419 0 1415 1416 1417 -85 1420 0 c 1+1 --> 2 c (-b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ b^{1, 85}_0 ∧ p_85) -> (-b^{1, 86}_2 ∧ b^{1, 86}_1 ∧ -b^{1, 86}_0) c in CNF: c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ -p_85 ∨ -b^{1, 86}_2 c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ -p_85 ∨ b^{1, 86}_1 c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ -p_85 ∨ -b^{1, 86}_0 c in DIMACS: 1415 1416 -1417 -85 -1418 0 1415 1416 -1417 -85 1419 0 1415 1416 -1417 -85 -1420 0 c 2+1 --> break c (-b^{1, 85}_2 ∧ b^{1, 85}_1 ∧ -b^{1, 85}_0 ∧ p_85) -> break c in CNF: c b^{1, 85}_2 ∨ -b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ -p_85 ∨ break c in DIMACS: 1415 -1416 1417 -85 1162 0 c 2-1 --> 1 c (-b^{1, 85}_2 ∧ b^{1, 85}_1 ∧ -b^{1, 85}_0 ∧ -p_85) -> (-b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ b^{1, 86}_0) c in CNF: c b^{1, 85}_2 ∨ -b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ p_85 ∨ -b^{1, 86}_2 c b^{1, 85}_2 ∨ -b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ p_85 ∨ -b^{1, 86}_1 c b^{1, 85}_2 ∨ -b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ p_85 ∨ b^{1, 86}_0 c in DIMACS: 1415 -1416 1417 85 -1418 0 1415 -1416 1417 85 -1419 0 1415 -1416 1417 85 1420 0 c 1-1 --> 0 c (-b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ b^{1, 85}_0 ∧ -p_85) -> (-b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ -b^{1, 86}_0) c in CNF: c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ p_85 ∨ -b^{1, 86}_2 c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ p_85 ∨ -b^{1, 86}_1 c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ p_85 ∨ -b^{1, 86}_0 c in DIMACS: 1415 1416 -1417 85 -1418 0 1415 1416 -1417 85 -1419 0 1415 1416 -1417 85 -1420 0 c 0-1 --> -1 c (-b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ -b^{1, 85}_0 ∧ -p_85) -> ( b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ b^{1, 86}_0) c in CNF: c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ p_85 ∨ b^{1, 86}_2 c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ p_85 ∨ -b^{1, 86}_1 c b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ p_85 ∨ b^{1, 86}_0 c in DIMACS: 1415 1416 1417 85 1418 0 1415 1416 1417 85 -1419 0 1415 1416 1417 85 1420 0 c -1-1 --> -2 c ( b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ b^{1, 85}_0 ∧ -p_85) -> ( b^{1, 86}_2 ∧ b^{1, 86}_1 ∧ -b^{1, 86}_0) c in CNF: c -b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ p_85 ∨ b^{1, 86}_2 c -b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ p_85 ∨ b^{1, 86}_1 c -b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ p_85 ∨ -b^{1, 86}_0 c in DIMACS: -1415 1416 -1417 85 1418 0 -1415 1416 -1417 85 1419 0 -1415 1416 -1417 85 -1420 0 c -2-1 --> break c ( b^{1, 85}_2 ∧ b^{1, 85}_1 ∧ -b^{1, 85}_0 ∧ -p_85) -> break c in CNF: c -b^{1, 85}_2 ∨ -b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ p_85 ∨ break c in DIMACS: -1415 -1416 1417 85 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 85}_2 ∧ -b^{1, 85}_1 ∧ -b^{1, 85}_0 ∧ true) c in CNF: c -b^{1, 85}_2 ∨ b^{1, 85}_1 ∨ b^{1, 85}_0 ∨ false c in DIMACS: -1415 1416 1417 0 c 3 does not represent an automaton state. c -(-b^{1, 85}_2 ∧ b^{1, 85}_1 ∧ b^{1, 85}_0 ∧ true) c in CNF: c b^{1, 85}_2 ∨ -b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ false c in DIMACS: 1415 -1416 -1417 0 c -3 does not represent an automaton state. c -( b^{1, 85}_2 ∧ b^{1, 85}_1 ∧ b^{1, 85}_0 ∧ true) c in CNF: c -b^{1, 85}_2 ∨ -b^{1, 85}_1 ∨ -b^{1, 85}_0 ∨ false c in DIMACS: -1415 -1416 -1417 0 c i = 86 c -2+1 --> -1 c ( b^{1, 86}_2 ∧ b^{1, 86}_1 ∧ -b^{1, 86}_0 ∧ p_86) -> ( b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ b^{1, 87}_0) c in CNF: c -b^{1, 86}_2 ∨ -b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ -p_86 ∨ b^{1, 87}_2 c -b^{1, 86}_2 ∨ -b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ -p_86 ∨ -b^{1, 87}_1 c -b^{1, 86}_2 ∨ -b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ -p_86 ∨ b^{1, 87}_0 c in DIMACS: -1418 -1419 1420 -86 1421 0 -1418 -1419 1420 -86 -1422 0 -1418 -1419 1420 -86 1423 0 c -1+1 --> 0 c ( b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ b^{1, 86}_0 ∧ p_86) -> (-b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ -b^{1, 87}_0) c in CNF: c -b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ -p_86 ∨ -b^{1, 87}_2 c -b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ -p_86 ∨ -b^{1, 87}_1 c -b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ -p_86 ∨ -b^{1, 87}_0 c in DIMACS: -1418 1419 -1420 -86 -1421 0 -1418 1419 -1420 -86 -1422 0 -1418 1419 -1420 -86 -1423 0 c 0+1 --> 1 c (-b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ -b^{1, 86}_0 ∧ p_86) -> (-b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ b^{1, 87}_0) c in CNF: c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ -p_86 ∨ -b^{1, 87}_2 c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ -p_86 ∨ -b^{1, 87}_1 c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ -p_86 ∨ b^{1, 87}_0 c in DIMACS: 1418 1419 1420 -86 -1421 0 1418 1419 1420 -86 -1422 0 1418 1419 1420 -86 1423 0 c 1+1 --> 2 c (-b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ b^{1, 86}_0 ∧ p_86) -> (-b^{1, 87}_2 ∧ b^{1, 87}_1 ∧ -b^{1, 87}_0) c in CNF: c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ -p_86 ∨ -b^{1, 87}_2 c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ -p_86 ∨ b^{1, 87}_1 c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ -p_86 ∨ -b^{1, 87}_0 c in DIMACS: 1418 1419 -1420 -86 -1421 0 1418 1419 -1420 -86 1422 0 1418 1419 -1420 -86 -1423 0 c 2+1 --> break c (-b^{1, 86}_2 ∧ b^{1, 86}_1 ∧ -b^{1, 86}_0 ∧ p_86) -> break c in CNF: c b^{1, 86}_2 ∨ -b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ -p_86 ∨ break c in DIMACS: 1418 -1419 1420 -86 1162 0 c 2-1 --> 1 c (-b^{1, 86}_2 ∧ b^{1, 86}_1 ∧ -b^{1, 86}_0 ∧ -p_86) -> (-b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ b^{1, 87}_0) c in CNF: c b^{1, 86}_2 ∨ -b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ p_86 ∨ -b^{1, 87}_2 c b^{1, 86}_2 ∨ -b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ p_86 ∨ -b^{1, 87}_1 c b^{1, 86}_2 ∨ -b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ p_86 ∨ b^{1, 87}_0 c in DIMACS: 1418 -1419 1420 86 -1421 0 1418 -1419 1420 86 -1422 0 1418 -1419 1420 86 1423 0 c 1-1 --> 0 c (-b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ b^{1, 86}_0 ∧ -p_86) -> (-b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ -b^{1, 87}_0) c in CNF: c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ p_86 ∨ -b^{1, 87}_2 c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ p_86 ∨ -b^{1, 87}_1 c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ p_86 ∨ -b^{1, 87}_0 c in DIMACS: 1418 1419 -1420 86 -1421 0 1418 1419 -1420 86 -1422 0 1418 1419 -1420 86 -1423 0 c 0-1 --> -1 c (-b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ -b^{1, 86}_0 ∧ -p_86) -> ( b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ b^{1, 87}_0) c in CNF: c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ p_86 ∨ b^{1, 87}_2 c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ p_86 ∨ -b^{1, 87}_1 c b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ p_86 ∨ b^{1, 87}_0 c in DIMACS: 1418 1419 1420 86 1421 0 1418 1419 1420 86 -1422 0 1418 1419 1420 86 1423 0 c -1-1 --> -2 c ( b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ b^{1, 86}_0 ∧ -p_86) -> ( b^{1, 87}_2 ∧ b^{1, 87}_1 ∧ -b^{1, 87}_0) c in CNF: c -b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ p_86 ∨ b^{1, 87}_2 c -b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ p_86 ∨ b^{1, 87}_1 c -b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ p_86 ∨ -b^{1, 87}_0 c in DIMACS: -1418 1419 -1420 86 1421 0 -1418 1419 -1420 86 1422 0 -1418 1419 -1420 86 -1423 0 c -2-1 --> break c ( b^{1, 86}_2 ∧ b^{1, 86}_1 ∧ -b^{1, 86}_0 ∧ -p_86) -> break c in CNF: c -b^{1, 86}_2 ∨ -b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ p_86 ∨ break c in DIMACS: -1418 -1419 1420 86 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 86}_2 ∧ -b^{1, 86}_1 ∧ -b^{1, 86}_0 ∧ true) c in CNF: c -b^{1, 86}_2 ∨ b^{1, 86}_1 ∨ b^{1, 86}_0 ∨ false c in DIMACS: -1418 1419 1420 0 c 3 does not represent an automaton state. c -(-b^{1, 86}_2 ∧ b^{1, 86}_1 ∧ b^{1, 86}_0 ∧ true) c in CNF: c b^{1, 86}_2 ∨ -b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ false c in DIMACS: 1418 -1419 -1420 0 c -3 does not represent an automaton state. c -( b^{1, 86}_2 ∧ b^{1, 86}_1 ∧ b^{1, 86}_0 ∧ true) c in CNF: c -b^{1, 86}_2 ∨ -b^{1, 86}_1 ∨ -b^{1, 86}_0 ∨ false c in DIMACS: -1418 -1419 -1420 0 c i = 87 c -2+1 --> -1 c ( b^{1, 87}_2 ∧ b^{1, 87}_1 ∧ -b^{1, 87}_0 ∧ p_87) -> ( b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ b^{1, 88}_0) c in CNF: c -b^{1, 87}_2 ∨ -b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ -p_87 ∨ b^{1, 88}_2 c -b^{1, 87}_2 ∨ -b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ -p_87 ∨ -b^{1, 88}_1 c -b^{1, 87}_2 ∨ -b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ -p_87 ∨ b^{1, 88}_0 c in DIMACS: -1421 -1422 1423 -87 1424 0 -1421 -1422 1423 -87 -1425 0 -1421 -1422 1423 -87 1426 0 c -1+1 --> 0 c ( b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ b^{1, 87}_0 ∧ p_87) -> (-b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ -b^{1, 88}_0) c in CNF: c -b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ -p_87 ∨ -b^{1, 88}_2 c -b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ -p_87 ∨ -b^{1, 88}_1 c -b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ -p_87 ∨ -b^{1, 88}_0 c in DIMACS: -1421 1422 -1423 -87 -1424 0 -1421 1422 -1423 -87 -1425 0 -1421 1422 -1423 -87 -1426 0 c 0+1 --> 1 c (-b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ -b^{1, 87}_0 ∧ p_87) -> (-b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ b^{1, 88}_0) c in CNF: c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ -p_87 ∨ -b^{1, 88}_2 c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ -p_87 ∨ -b^{1, 88}_1 c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ -p_87 ∨ b^{1, 88}_0 c in DIMACS: 1421 1422 1423 -87 -1424 0 1421 1422 1423 -87 -1425 0 1421 1422 1423 -87 1426 0 c 1+1 --> 2 c (-b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ b^{1, 87}_0 ∧ p_87) -> (-b^{1, 88}_2 ∧ b^{1, 88}_1 ∧ -b^{1, 88}_0) c in CNF: c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ -p_87 ∨ -b^{1, 88}_2 c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ -p_87 ∨ b^{1, 88}_1 c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ -p_87 ∨ -b^{1, 88}_0 c in DIMACS: 1421 1422 -1423 -87 -1424 0 1421 1422 -1423 -87 1425 0 1421 1422 -1423 -87 -1426 0 c 2+1 --> break c (-b^{1, 87}_2 ∧ b^{1, 87}_1 ∧ -b^{1, 87}_0 ∧ p_87) -> break c in CNF: c b^{1, 87}_2 ∨ -b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ -p_87 ∨ break c in DIMACS: 1421 -1422 1423 -87 1162 0 c 2-1 --> 1 c (-b^{1, 87}_2 ∧ b^{1, 87}_1 ∧ -b^{1, 87}_0 ∧ -p_87) -> (-b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ b^{1, 88}_0) c in CNF: c b^{1, 87}_2 ∨ -b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ p_87 ∨ -b^{1, 88}_2 c b^{1, 87}_2 ∨ -b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ p_87 ∨ -b^{1, 88}_1 c b^{1, 87}_2 ∨ -b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ p_87 ∨ b^{1, 88}_0 c in DIMACS: 1421 -1422 1423 87 -1424 0 1421 -1422 1423 87 -1425 0 1421 -1422 1423 87 1426 0 c 1-1 --> 0 c (-b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ b^{1, 87}_0 ∧ -p_87) -> (-b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ -b^{1, 88}_0) c in CNF: c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ p_87 ∨ -b^{1, 88}_2 c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ p_87 ∨ -b^{1, 88}_1 c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ p_87 ∨ -b^{1, 88}_0 c in DIMACS: 1421 1422 -1423 87 -1424 0 1421 1422 -1423 87 -1425 0 1421 1422 -1423 87 -1426 0 c 0-1 --> -1 c (-b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ -b^{1, 87}_0 ∧ -p_87) -> ( b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ b^{1, 88}_0) c in CNF: c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ p_87 ∨ b^{1, 88}_2 c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ p_87 ∨ -b^{1, 88}_1 c b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ p_87 ∨ b^{1, 88}_0 c in DIMACS: 1421 1422 1423 87 1424 0 1421 1422 1423 87 -1425 0 1421 1422 1423 87 1426 0 c -1-1 --> -2 c ( b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ b^{1, 87}_0 ∧ -p_87) -> ( b^{1, 88}_2 ∧ b^{1, 88}_1 ∧ -b^{1, 88}_0) c in CNF: c -b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ p_87 ∨ b^{1, 88}_2 c -b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ p_87 ∨ b^{1, 88}_1 c -b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ p_87 ∨ -b^{1, 88}_0 c in DIMACS: -1421 1422 -1423 87 1424 0 -1421 1422 -1423 87 1425 0 -1421 1422 -1423 87 -1426 0 c -2-1 --> break c ( b^{1, 87}_2 ∧ b^{1, 87}_1 ∧ -b^{1, 87}_0 ∧ -p_87) -> break c in CNF: c -b^{1, 87}_2 ∨ -b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ p_87 ∨ break c in DIMACS: -1421 -1422 1423 87 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 87}_2 ∧ -b^{1, 87}_1 ∧ -b^{1, 87}_0 ∧ true) c in CNF: c -b^{1, 87}_2 ∨ b^{1, 87}_1 ∨ b^{1, 87}_0 ∨ false c in DIMACS: -1421 1422 1423 0 c 3 does not represent an automaton state. c -(-b^{1, 87}_2 ∧ b^{1, 87}_1 ∧ b^{1, 87}_0 ∧ true) c in CNF: c b^{1, 87}_2 ∨ -b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ false c in DIMACS: 1421 -1422 -1423 0 c -3 does not represent an automaton state. c -( b^{1, 87}_2 ∧ b^{1, 87}_1 ∧ b^{1, 87}_0 ∧ true) c in CNF: c -b^{1, 87}_2 ∨ -b^{1, 87}_1 ∨ -b^{1, 87}_0 ∨ false c in DIMACS: -1421 -1422 -1423 0 c i = 88 c -2+1 --> -1 c ( b^{1, 88}_2 ∧ b^{1, 88}_1 ∧ -b^{1, 88}_0 ∧ p_88) -> ( b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ b^{1, 89}_0) c in CNF: c -b^{1, 88}_2 ∨ -b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ -p_88 ∨ b^{1, 89}_2 c -b^{1, 88}_2 ∨ -b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ -p_88 ∨ -b^{1, 89}_1 c -b^{1, 88}_2 ∨ -b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ -p_88 ∨ b^{1, 89}_0 c in DIMACS: -1424 -1425 1426 -88 1427 0 -1424 -1425 1426 -88 -1428 0 -1424 -1425 1426 -88 1429 0 c -1+1 --> 0 c ( b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ b^{1, 88}_0 ∧ p_88) -> (-b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ -b^{1, 89}_0) c in CNF: c -b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ -p_88 ∨ -b^{1, 89}_2 c -b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ -p_88 ∨ -b^{1, 89}_1 c -b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ -p_88 ∨ -b^{1, 89}_0 c in DIMACS: -1424 1425 -1426 -88 -1427 0 -1424 1425 -1426 -88 -1428 0 -1424 1425 -1426 -88 -1429 0 c 0+1 --> 1 c (-b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ -b^{1, 88}_0 ∧ p_88) -> (-b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ b^{1, 89}_0) c in CNF: c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ -p_88 ∨ -b^{1, 89}_2 c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ -p_88 ∨ -b^{1, 89}_1 c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ -p_88 ∨ b^{1, 89}_0 c in DIMACS: 1424 1425 1426 -88 -1427 0 1424 1425 1426 -88 -1428 0 1424 1425 1426 -88 1429 0 c 1+1 --> 2 c (-b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ b^{1, 88}_0 ∧ p_88) -> (-b^{1, 89}_2 ∧ b^{1, 89}_1 ∧ -b^{1, 89}_0) c in CNF: c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ -p_88 ∨ -b^{1, 89}_2 c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ -p_88 ∨ b^{1, 89}_1 c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ -p_88 ∨ -b^{1, 89}_0 c in DIMACS: 1424 1425 -1426 -88 -1427 0 1424 1425 -1426 -88 1428 0 1424 1425 -1426 -88 -1429 0 c 2+1 --> break c (-b^{1, 88}_2 ∧ b^{1, 88}_1 ∧ -b^{1, 88}_0 ∧ p_88) -> break c in CNF: c b^{1, 88}_2 ∨ -b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ -p_88 ∨ break c in DIMACS: 1424 -1425 1426 -88 1162 0 c 2-1 --> 1 c (-b^{1, 88}_2 ∧ b^{1, 88}_1 ∧ -b^{1, 88}_0 ∧ -p_88) -> (-b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ b^{1, 89}_0) c in CNF: c b^{1, 88}_2 ∨ -b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ p_88 ∨ -b^{1, 89}_2 c b^{1, 88}_2 ∨ -b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ p_88 ∨ -b^{1, 89}_1 c b^{1, 88}_2 ∨ -b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ p_88 ∨ b^{1, 89}_0 c in DIMACS: 1424 -1425 1426 88 -1427 0 1424 -1425 1426 88 -1428 0 1424 -1425 1426 88 1429 0 c 1-1 --> 0 c (-b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ b^{1, 88}_0 ∧ -p_88) -> (-b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ -b^{1, 89}_0) c in CNF: c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ p_88 ∨ -b^{1, 89}_2 c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ p_88 ∨ -b^{1, 89}_1 c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ p_88 ∨ -b^{1, 89}_0 c in DIMACS: 1424 1425 -1426 88 -1427 0 1424 1425 -1426 88 -1428 0 1424 1425 -1426 88 -1429 0 c 0-1 --> -1 c (-b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ -b^{1, 88}_0 ∧ -p_88) -> ( b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ b^{1, 89}_0) c in CNF: c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ p_88 ∨ b^{1, 89}_2 c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ p_88 ∨ -b^{1, 89}_1 c b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ p_88 ∨ b^{1, 89}_0 c in DIMACS: 1424 1425 1426 88 1427 0 1424 1425 1426 88 -1428 0 1424 1425 1426 88 1429 0 c -1-1 --> -2 c ( b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ b^{1, 88}_0 ∧ -p_88) -> ( b^{1, 89}_2 ∧ b^{1, 89}_1 ∧ -b^{1, 89}_0) c in CNF: c -b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ p_88 ∨ b^{1, 89}_2 c -b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ p_88 ∨ b^{1, 89}_1 c -b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ p_88 ∨ -b^{1, 89}_0 c in DIMACS: -1424 1425 -1426 88 1427 0 -1424 1425 -1426 88 1428 0 -1424 1425 -1426 88 -1429 0 c -2-1 --> break c ( b^{1, 88}_2 ∧ b^{1, 88}_1 ∧ -b^{1, 88}_0 ∧ -p_88) -> break c in CNF: c -b^{1, 88}_2 ∨ -b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ p_88 ∨ break c in DIMACS: -1424 -1425 1426 88 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 88}_2 ∧ -b^{1, 88}_1 ∧ -b^{1, 88}_0 ∧ true) c in CNF: c -b^{1, 88}_2 ∨ b^{1, 88}_1 ∨ b^{1, 88}_0 ∨ false c in DIMACS: -1424 1425 1426 0 c 3 does not represent an automaton state. c -(-b^{1, 88}_2 ∧ b^{1, 88}_1 ∧ b^{1, 88}_0 ∧ true) c in CNF: c b^{1, 88}_2 ∨ -b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ false c in DIMACS: 1424 -1425 -1426 0 c -3 does not represent an automaton state. c -( b^{1, 88}_2 ∧ b^{1, 88}_1 ∧ b^{1, 88}_0 ∧ true) c in CNF: c -b^{1, 88}_2 ∨ -b^{1, 88}_1 ∨ -b^{1, 88}_0 ∨ false c in DIMACS: -1424 -1425 -1426 0 c i = 89 c -2+1 --> -1 c ( b^{1, 89}_2 ∧ b^{1, 89}_1 ∧ -b^{1, 89}_0 ∧ p_89) -> ( b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ b^{1, 90}_0) c in CNF: c -b^{1, 89}_2 ∨ -b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ -p_89 ∨ b^{1, 90}_2 c -b^{1, 89}_2 ∨ -b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ -p_89 ∨ -b^{1, 90}_1 c -b^{1, 89}_2 ∨ -b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ -p_89 ∨ b^{1, 90}_0 c in DIMACS: -1427 -1428 1429 -89 1430 0 -1427 -1428 1429 -89 -1431 0 -1427 -1428 1429 -89 1432 0 c -1+1 --> 0 c ( b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ b^{1, 89}_0 ∧ p_89) -> (-b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ -b^{1, 90}_0) c in CNF: c -b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ -p_89 ∨ -b^{1, 90}_2 c -b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ -p_89 ∨ -b^{1, 90}_1 c -b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ -p_89 ∨ -b^{1, 90}_0 c in DIMACS: -1427 1428 -1429 -89 -1430 0 -1427 1428 -1429 -89 -1431 0 -1427 1428 -1429 -89 -1432 0 c 0+1 --> 1 c (-b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ -b^{1, 89}_0 ∧ p_89) -> (-b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ b^{1, 90}_0) c in CNF: c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ -p_89 ∨ -b^{1, 90}_2 c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ -p_89 ∨ -b^{1, 90}_1 c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ -p_89 ∨ b^{1, 90}_0 c in DIMACS: 1427 1428 1429 -89 -1430 0 1427 1428 1429 -89 -1431 0 1427 1428 1429 -89 1432 0 c 1+1 --> 2 c (-b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ b^{1, 89}_0 ∧ p_89) -> (-b^{1, 90}_2 ∧ b^{1, 90}_1 ∧ -b^{1, 90}_0) c in CNF: c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ -p_89 ∨ -b^{1, 90}_2 c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ -p_89 ∨ b^{1, 90}_1 c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ -p_89 ∨ -b^{1, 90}_0 c in DIMACS: 1427 1428 -1429 -89 -1430 0 1427 1428 -1429 -89 1431 0 1427 1428 -1429 -89 -1432 0 c 2+1 --> break c (-b^{1, 89}_2 ∧ b^{1, 89}_1 ∧ -b^{1, 89}_0 ∧ p_89) -> break c in CNF: c b^{1, 89}_2 ∨ -b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ -p_89 ∨ break c in DIMACS: 1427 -1428 1429 -89 1162 0 c 2-1 --> 1 c (-b^{1, 89}_2 ∧ b^{1, 89}_1 ∧ -b^{1, 89}_0 ∧ -p_89) -> (-b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ b^{1, 90}_0) c in CNF: c b^{1, 89}_2 ∨ -b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ p_89 ∨ -b^{1, 90}_2 c b^{1, 89}_2 ∨ -b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ p_89 ∨ -b^{1, 90}_1 c b^{1, 89}_2 ∨ -b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ p_89 ∨ b^{1, 90}_0 c in DIMACS: 1427 -1428 1429 89 -1430 0 1427 -1428 1429 89 -1431 0 1427 -1428 1429 89 1432 0 c 1-1 --> 0 c (-b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ b^{1, 89}_0 ∧ -p_89) -> (-b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ -b^{1, 90}_0) c in CNF: c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ p_89 ∨ -b^{1, 90}_2 c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ p_89 ∨ -b^{1, 90}_1 c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ p_89 ∨ -b^{1, 90}_0 c in DIMACS: 1427 1428 -1429 89 -1430 0 1427 1428 -1429 89 -1431 0 1427 1428 -1429 89 -1432 0 c 0-1 --> -1 c (-b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ -b^{1, 89}_0 ∧ -p_89) -> ( b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ b^{1, 90}_0) c in CNF: c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ p_89 ∨ b^{1, 90}_2 c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ p_89 ∨ -b^{1, 90}_1 c b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ p_89 ∨ b^{1, 90}_0 c in DIMACS: 1427 1428 1429 89 1430 0 1427 1428 1429 89 -1431 0 1427 1428 1429 89 1432 0 c -1-1 --> -2 c ( b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ b^{1, 89}_0 ∧ -p_89) -> ( b^{1, 90}_2 ∧ b^{1, 90}_1 ∧ -b^{1, 90}_0) c in CNF: c -b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ p_89 ∨ b^{1, 90}_2 c -b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ p_89 ∨ b^{1, 90}_1 c -b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ p_89 ∨ -b^{1, 90}_0 c in DIMACS: -1427 1428 -1429 89 1430 0 -1427 1428 -1429 89 1431 0 -1427 1428 -1429 89 -1432 0 c -2-1 --> break c ( b^{1, 89}_2 ∧ b^{1, 89}_1 ∧ -b^{1, 89}_0 ∧ -p_89) -> break c in CNF: c -b^{1, 89}_2 ∨ -b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ p_89 ∨ break c in DIMACS: -1427 -1428 1429 89 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 89}_2 ∧ -b^{1, 89}_1 ∧ -b^{1, 89}_0 ∧ true) c in CNF: c -b^{1, 89}_2 ∨ b^{1, 89}_1 ∨ b^{1, 89}_0 ∨ false c in DIMACS: -1427 1428 1429 0 c 3 does not represent an automaton state. c -(-b^{1, 89}_2 ∧ b^{1, 89}_1 ∧ b^{1, 89}_0 ∧ true) c in CNF: c b^{1, 89}_2 ∨ -b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ false c in DIMACS: 1427 -1428 -1429 0 c -3 does not represent an automaton state. c -( b^{1, 89}_2 ∧ b^{1, 89}_1 ∧ b^{1, 89}_0 ∧ true) c in CNF: c -b^{1, 89}_2 ∨ -b^{1, 89}_1 ∨ -b^{1, 89}_0 ∨ false c in DIMACS: -1427 -1428 -1429 0 c i = 90 c -2+1 --> -1 c ( b^{1, 90}_2 ∧ b^{1, 90}_1 ∧ -b^{1, 90}_0 ∧ p_90) -> ( b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ b^{1, 91}_0) c in CNF: c -b^{1, 90}_2 ∨ -b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ -p_90 ∨ b^{1, 91}_2 c -b^{1, 90}_2 ∨ -b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ -p_90 ∨ -b^{1, 91}_1 c -b^{1, 90}_2 ∨ -b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ -p_90 ∨ b^{1, 91}_0 c in DIMACS: -1430 -1431 1432 -90 1433 0 -1430 -1431 1432 -90 -1434 0 -1430 -1431 1432 -90 1435 0 c -1+1 --> 0 c ( b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ b^{1, 90}_0 ∧ p_90) -> (-b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ -b^{1, 91}_0) c in CNF: c -b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ -p_90 ∨ -b^{1, 91}_2 c -b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ -p_90 ∨ -b^{1, 91}_1 c -b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ -p_90 ∨ -b^{1, 91}_0 c in DIMACS: -1430 1431 -1432 -90 -1433 0 -1430 1431 -1432 -90 -1434 0 -1430 1431 -1432 -90 -1435 0 c 0+1 --> 1 c (-b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ -b^{1, 90}_0 ∧ p_90) -> (-b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ b^{1, 91}_0) c in CNF: c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ -p_90 ∨ -b^{1, 91}_2 c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ -p_90 ∨ -b^{1, 91}_1 c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ -p_90 ∨ b^{1, 91}_0 c in DIMACS: 1430 1431 1432 -90 -1433 0 1430 1431 1432 -90 -1434 0 1430 1431 1432 -90 1435 0 c 1+1 --> 2 c (-b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ b^{1, 90}_0 ∧ p_90) -> (-b^{1, 91}_2 ∧ b^{1, 91}_1 ∧ -b^{1, 91}_0) c in CNF: c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ -p_90 ∨ -b^{1, 91}_2 c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ -p_90 ∨ b^{1, 91}_1 c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ -p_90 ∨ -b^{1, 91}_0 c in DIMACS: 1430 1431 -1432 -90 -1433 0 1430 1431 -1432 -90 1434 0 1430 1431 -1432 -90 -1435 0 c 2+1 --> break c (-b^{1, 90}_2 ∧ b^{1, 90}_1 ∧ -b^{1, 90}_0 ∧ p_90) -> break c in CNF: c b^{1, 90}_2 ∨ -b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ -p_90 ∨ break c in DIMACS: 1430 -1431 1432 -90 1162 0 c 2-1 --> 1 c (-b^{1, 90}_2 ∧ b^{1, 90}_1 ∧ -b^{1, 90}_0 ∧ -p_90) -> (-b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ b^{1, 91}_0) c in CNF: c b^{1, 90}_2 ∨ -b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ p_90 ∨ -b^{1, 91}_2 c b^{1, 90}_2 ∨ -b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ p_90 ∨ -b^{1, 91}_1 c b^{1, 90}_2 ∨ -b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ p_90 ∨ b^{1, 91}_0 c in DIMACS: 1430 -1431 1432 90 -1433 0 1430 -1431 1432 90 -1434 0 1430 -1431 1432 90 1435 0 c 1-1 --> 0 c (-b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ b^{1, 90}_0 ∧ -p_90) -> (-b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ -b^{1, 91}_0) c in CNF: c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ p_90 ∨ -b^{1, 91}_2 c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ p_90 ∨ -b^{1, 91}_1 c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ p_90 ∨ -b^{1, 91}_0 c in DIMACS: 1430 1431 -1432 90 -1433 0 1430 1431 -1432 90 -1434 0 1430 1431 -1432 90 -1435 0 c 0-1 --> -1 c (-b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ -b^{1, 90}_0 ∧ -p_90) -> ( b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ b^{1, 91}_0) c in CNF: c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ p_90 ∨ b^{1, 91}_2 c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ p_90 ∨ -b^{1, 91}_1 c b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ p_90 ∨ b^{1, 91}_0 c in DIMACS: 1430 1431 1432 90 1433 0 1430 1431 1432 90 -1434 0 1430 1431 1432 90 1435 0 c -1-1 --> -2 c ( b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ b^{1, 90}_0 ∧ -p_90) -> ( b^{1, 91}_2 ∧ b^{1, 91}_1 ∧ -b^{1, 91}_0) c in CNF: c -b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ p_90 ∨ b^{1, 91}_2 c -b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ p_90 ∨ b^{1, 91}_1 c -b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ p_90 ∨ -b^{1, 91}_0 c in DIMACS: -1430 1431 -1432 90 1433 0 -1430 1431 -1432 90 1434 0 -1430 1431 -1432 90 -1435 0 c -2-1 --> break c ( b^{1, 90}_2 ∧ b^{1, 90}_1 ∧ -b^{1, 90}_0 ∧ -p_90) -> break c in CNF: c -b^{1, 90}_2 ∨ -b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ p_90 ∨ break c in DIMACS: -1430 -1431 1432 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 90}_2 ∧ -b^{1, 90}_1 ∧ -b^{1, 90}_0 ∧ true) c in CNF: c -b^{1, 90}_2 ∨ b^{1, 90}_1 ∨ b^{1, 90}_0 ∨ false c in DIMACS: -1430 1431 1432 0 c 3 does not represent an automaton state. c -(-b^{1, 90}_2 ∧ b^{1, 90}_1 ∧ b^{1, 90}_0 ∧ true) c in CNF: c b^{1, 90}_2 ∨ -b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ false c in DIMACS: 1430 -1431 -1432 0 c -3 does not represent an automaton state. c -( b^{1, 90}_2 ∧ b^{1, 90}_1 ∧ b^{1, 90}_0 ∧ true) c in CNF: c -b^{1, 90}_2 ∨ -b^{1, 90}_1 ∨ -b^{1, 90}_0 ∨ false c in DIMACS: -1430 -1431 -1432 0 c i = 91 c -2+1 --> -1 c ( b^{1, 91}_2 ∧ b^{1, 91}_1 ∧ -b^{1, 91}_0 ∧ p_91) -> ( b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ b^{1, 92}_0) c in CNF: c -b^{1, 91}_2 ∨ -b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ -p_91 ∨ b^{1, 92}_2 c -b^{1, 91}_2 ∨ -b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ -p_91 ∨ -b^{1, 92}_1 c -b^{1, 91}_2 ∨ -b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ -p_91 ∨ b^{1, 92}_0 c in DIMACS: -1433 -1434 1435 -91 1436 0 -1433 -1434 1435 -91 -1437 0 -1433 -1434 1435 -91 1438 0 c -1+1 --> 0 c ( b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ b^{1, 91}_0 ∧ p_91) -> (-b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ -b^{1, 92}_0) c in CNF: c -b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ -p_91 ∨ -b^{1, 92}_2 c -b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ -p_91 ∨ -b^{1, 92}_1 c -b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ -p_91 ∨ -b^{1, 92}_0 c in DIMACS: -1433 1434 -1435 -91 -1436 0 -1433 1434 -1435 -91 -1437 0 -1433 1434 -1435 -91 -1438 0 c 0+1 --> 1 c (-b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ -b^{1, 91}_0 ∧ p_91) -> (-b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ b^{1, 92}_0) c in CNF: c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ -p_91 ∨ -b^{1, 92}_2 c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ -p_91 ∨ -b^{1, 92}_1 c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ -p_91 ∨ b^{1, 92}_0 c in DIMACS: 1433 1434 1435 -91 -1436 0 1433 1434 1435 -91 -1437 0 1433 1434 1435 -91 1438 0 c 1+1 --> 2 c (-b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ b^{1, 91}_0 ∧ p_91) -> (-b^{1, 92}_2 ∧ b^{1, 92}_1 ∧ -b^{1, 92}_0) c in CNF: c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ -p_91 ∨ -b^{1, 92}_2 c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ -p_91 ∨ b^{1, 92}_1 c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ -p_91 ∨ -b^{1, 92}_0 c in DIMACS: 1433 1434 -1435 -91 -1436 0 1433 1434 -1435 -91 1437 0 1433 1434 -1435 -91 -1438 0 c 2+1 --> break c (-b^{1, 91}_2 ∧ b^{1, 91}_1 ∧ -b^{1, 91}_0 ∧ p_91) -> break c in CNF: c b^{1, 91}_2 ∨ -b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ -p_91 ∨ break c in DIMACS: 1433 -1434 1435 -91 1162 0 c 2-1 --> 1 c (-b^{1, 91}_2 ∧ b^{1, 91}_1 ∧ -b^{1, 91}_0 ∧ -p_91) -> (-b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ b^{1, 92}_0) c in CNF: c b^{1, 91}_2 ∨ -b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ p_91 ∨ -b^{1, 92}_2 c b^{1, 91}_2 ∨ -b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ p_91 ∨ -b^{1, 92}_1 c b^{1, 91}_2 ∨ -b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ p_91 ∨ b^{1, 92}_0 c in DIMACS: 1433 -1434 1435 91 -1436 0 1433 -1434 1435 91 -1437 0 1433 -1434 1435 91 1438 0 c 1-1 --> 0 c (-b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ b^{1, 91}_0 ∧ -p_91) -> (-b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ -b^{1, 92}_0) c in CNF: c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ p_91 ∨ -b^{1, 92}_2 c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ p_91 ∨ -b^{1, 92}_1 c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ p_91 ∨ -b^{1, 92}_0 c in DIMACS: 1433 1434 -1435 91 -1436 0 1433 1434 -1435 91 -1437 0 1433 1434 -1435 91 -1438 0 c 0-1 --> -1 c (-b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ -b^{1, 91}_0 ∧ -p_91) -> ( b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ b^{1, 92}_0) c in CNF: c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ p_91 ∨ b^{1, 92}_2 c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ p_91 ∨ -b^{1, 92}_1 c b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ p_91 ∨ b^{1, 92}_0 c in DIMACS: 1433 1434 1435 91 1436 0 1433 1434 1435 91 -1437 0 1433 1434 1435 91 1438 0 c -1-1 --> -2 c ( b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ b^{1, 91}_0 ∧ -p_91) -> ( b^{1, 92}_2 ∧ b^{1, 92}_1 ∧ -b^{1, 92}_0) c in CNF: c -b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ p_91 ∨ b^{1, 92}_2 c -b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ p_91 ∨ b^{1, 92}_1 c -b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ p_91 ∨ -b^{1, 92}_0 c in DIMACS: -1433 1434 -1435 91 1436 0 -1433 1434 -1435 91 1437 0 -1433 1434 -1435 91 -1438 0 c -2-1 --> break c ( b^{1, 91}_2 ∧ b^{1, 91}_1 ∧ -b^{1, 91}_0 ∧ -p_91) -> break c in CNF: c -b^{1, 91}_2 ∨ -b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ p_91 ∨ break c in DIMACS: -1433 -1434 1435 91 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 91}_2 ∧ -b^{1, 91}_1 ∧ -b^{1, 91}_0 ∧ true) c in CNF: c -b^{1, 91}_2 ∨ b^{1, 91}_1 ∨ b^{1, 91}_0 ∨ false c in DIMACS: -1433 1434 1435 0 c 3 does not represent an automaton state. c -(-b^{1, 91}_2 ∧ b^{1, 91}_1 ∧ b^{1, 91}_0 ∧ true) c in CNF: c b^{1, 91}_2 ∨ -b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ false c in DIMACS: 1433 -1434 -1435 0 c -3 does not represent an automaton state. c -( b^{1, 91}_2 ∧ b^{1, 91}_1 ∧ b^{1, 91}_0 ∧ true) c in CNF: c -b^{1, 91}_2 ∨ -b^{1, 91}_1 ∨ -b^{1, 91}_0 ∨ false c in DIMACS: -1433 -1434 -1435 0 c i = 92 c -2+1 --> -1 c ( b^{1, 92}_2 ∧ b^{1, 92}_1 ∧ -b^{1, 92}_0 ∧ p_92) -> ( b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ b^{1, 93}_0) c in CNF: c -b^{1, 92}_2 ∨ -b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ -p_92 ∨ b^{1, 93}_2 c -b^{1, 92}_2 ∨ -b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ -p_92 ∨ -b^{1, 93}_1 c -b^{1, 92}_2 ∨ -b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ -p_92 ∨ b^{1, 93}_0 c in DIMACS: -1436 -1437 1438 -92 1439 0 -1436 -1437 1438 -92 -1440 0 -1436 -1437 1438 -92 1441 0 c -1+1 --> 0 c ( b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ b^{1, 92}_0 ∧ p_92) -> (-b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ -b^{1, 93}_0) c in CNF: c -b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ -p_92 ∨ -b^{1, 93}_2 c -b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ -p_92 ∨ -b^{1, 93}_1 c -b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ -p_92 ∨ -b^{1, 93}_0 c in DIMACS: -1436 1437 -1438 -92 -1439 0 -1436 1437 -1438 -92 -1440 0 -1436 1437 -1438 -92 -1441 0 c 0+1 --> 1 c (-b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ -b^{1, 92}_0 ∧ p_92) -> (-b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ b^{1, 93}_0) c in CNF: c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ -p_92 ∨ -b^{1, 93}_2 c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ -p_92 ∨ -b^{1, 93}_1 c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ -p_92 ∨ b^{1, 93}_0 c in DIMACS: 1436 1437 1438 -92 -1439 0 1436 1437 1438 -92 -1440 0 1436 1437 1438 -92 1441 0 c 1+1 --> 2 c (-b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ b^{1, 92}_0 ∧ p_92) -> (-b^{1, 93}_2 ∧ b^{1, 93}_1 ∧ -b^{1, 93}_0) c in CNF: c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ -p_92 ∨ -b^{1, 93}_2 c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ -p_92 ∨ b^{1, 93}_1 c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ -p_92 ∨ -b^{1, 93}_0 c in DIMACS: 1436 1437 -1438 -92 -1439 0 1436 1437 -1438 -92 1440 0 1436 1437 -1438 -92 -1441 0 c 2+1 --> break c (-b^{1, 92}_2 ∧ b^{1, 92}_1 ∧ -b^{1, 92}_0 ∧ p_92) -> break c in CNF: c b^{1, 92}_2 ∨ -b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ -p_92 ∨ break c in DIMACS: 1436 -1437 1438 -92 1162 0 c 2-1 --> 1 c (-b^{1, 92}_2 ∧ b^{1, 92}_1 ∧ -b^{1, 92}_0 ∧ -p_92) -> (-b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ b^{1, 93}_0) c in CNF: c b^{1, 92}_2 ∨ -b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ p_92 ∨ -b^{1, 93}_2 c b^{1, 92}_2 ∨ -b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ p_92 ∨ -b^{1, 93}_1 c b^{1, 92}_2 ∨ -b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ p_92 ∨ b^{1, 93}_0 c in DIMACS: 1436 -1437 1438 92 -1439 0 1436 -1437 1438 92 -1440 0 1436 -1437 1438 92 1441 0 c 1-1 --> 0 c (-b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ b^{1, 92}_0 ∧ -p_92) -> (-b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ -b^{1, 93}_0) c in CNF: c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ p_92 ∨ -b^{1, 93}_2 c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ p_92 ∨ -b^{1, 93}_1 c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ p_92 ∨ -b^{1, 93}_0 c in DIMACS: 1436 1437 -1438 92 -1439 0 1436 1437 -1438 92 -1440 0 1436 1437 -1438 92 -1441 0 c 0-1 --> -1 c (-b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ -b^{1, 92}_0 ∧ -p_92) -> ( b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ b^{1, 93}_0) c in CNF: c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ p_92 ∨ b^{1, 93}_2 c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ p_92 ∨ -b^{1, 93}_1 c b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ p_92 ∨ b^{1, 93}_0 c in DIMACS: 1436 1437 1438 92 1439 0 1436 1437 1438 92 -1440 0 1436 1437 1438 92 1441 0 c -1-1 --> -2 c ( b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ b^{1, 92}_0 ∧ -p_92) -> ( b^{1, 93}_2 ∧ b^{1, 93}_1 ∧ -b^{1, 93}_0) c in CNF: c -b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ p_92 ∨ b^{1, 93}_2 c -b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ p_92 ∨ b^{1, 93}_1 c -b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ p_92 ∨ -b^{1, 93}_0 c in DIMACS: -1436 1437 -1438 92 1439 0 -1436 1437 -1438 92 1440 0 -1436 1437 -1438 92 -1441 0 c -2-1 --> break c ( b^{1, 92}_2 ∧ b^{1, 92}_1 ∧ -b^{1, 92}_0 ∧ -p_92) -> break c in CNF: c -b^{1, 92}_2 ∨ -b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ p_92 ∨ break c in DIMACS: -1436 -1437 1438 92 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 92}_2 ∧ -b^{1, 92}_1 ∧ -b^{1, 92}_0 ∧ true) c in CNF: c -b^{1, 92}_2 ∨ b^{1, 92}_1 ∨ b^{1, 92}_0 ∨ false c in DIMACS: -1436 1437 1438 0 c 3 does not represent an automaton state. c -(-b^{1, 92}_2 ∧ b^{1, 92}_1 ∧ b^{1, 92}_0 ∧ true) c in CNF: c b^{1, 92}_2 ∨ -b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ false c in DIMACS: 1436 -1437 -1438 0 c -3 does not represent an automaton state. c -( b^{1, 92}_2 ∧ b^{1, 92}_1 ∧ b^{1, 92}_0 ∧ true) c in CNF: c -b^{1, 92}_2 ∨ -b^{1, 92}_1 ∨ -b^{1, 92}_0 ∨ false c in DIMACS: -1436 -1437 -1438 0 c i = 93 c -2+1 --> -1 c ( b^{1, 93}_2 ∧ b^{1, 93}_1 ∧ -b^{1, 93}_0 ∧ p_93) -> ( b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ b^{1, 94}_0) c in CNF: c -b^{1, 93}_2 ∨ -b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ -p_93 ∨ b^{1, 94}_2 c -b^{1, 93}_2 ∨ -b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ -p_93 ∨ -b^{1, 94}_1 c -b^{1, 93}_2 ∨ -b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ -p_93 ∨ b^{1, 94}_0 c in DIMACS: -1439 -1440 1441 -93 1442 0 -1439 -1440 1441 -93 -1443 0 -1439 -1440 1441 -93 1444 0 c -1+1 --> 0 c ( b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ b^{1, 93}_0 ∧ p_93) -> (-b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ -b^{1, 94}_0) c in CNF: c -b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ -p_93 ∨ -b^{1, 94}_2 c -b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ -p_93 ∨ -b^{1, 94}_1 c -b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ -p_93 ∨ -b^{1, 94}_0 c in DIMACS: -1439 1440 -1441 -93 -1442 0 -1439 1440 -1441 -93 -1443 0 -1439 1440 -1441 -93 -1444 0 c 0+1 --> 1 c (-b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ -b^{1, 93}_0 ∧ p_93) -> (-b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ b^{1, 94}_0) c in CNF: c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ -p_93 ∨ -b^{1, 94}_2 c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ -p_93 ∨ -b^{1, 94}_1 c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ -p_93 ∨ b^{1, 94}_0 c in DIMACS: 1439 1440 1441 -93 -1442 0 1439 1440 1441 -93 -1443 0 1439 1440 1441 -93 1444 0 c 1+1 --> 2 c (-b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ b^{1, 93}_0 ∧ p_93) -> (-b^{1, 94}_2 ∧ b^{1, 94}_1 ∧ -b^{1, 94}_0) c in CNF: c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ -p_93 ∨ -b^{1, 94}_2 c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ -p_93 ∨ b^{1, 94}_1 c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ -p_93 ∨ -b^{1, 94}_0 c in DIMACS: 1439 1440 -1441 -93 -1442 0 1439 1440 -1441 -93 1443 0 1439 1440 -1441 -93 -1444 0 c 2+1 --> break c (-b^{1, 93}_2 ∧ b^{1, 93}_1 ∧ -b^{1, 93}_0 ∧ p_93) -> break c in CNF: c b^{1, 93}_2 ∨ -b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ -p_93 ∨ break c in DIMACS: 1439 -1440 1441 -93 1162 0 c 2-1 --> 1 c (-b^{1, 93}_2 ∧ b^{1, 93}_1 ∧ -b^{1, 93}_0 ∧ -p_93) -> (-b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ b^{1, 94}_0) c in CNF: c b^{1, 93}_2 ∨ -b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ p_93 ∨ -b^{1, 94}_2 c b^{1, 93}_2 ∨ -b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ p_93 ∨ -b^{1, 94}_1 c b^{1, 93}_2 ∨ -b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ p_93 ∨ b^{1, 94}_0 c in DIMACS: 1439 -1440 1441 93 -1442 0 1439 -1440 1441 93 -1443 0 1439 -1440 1441 93 1444 0 c 1-1 --> 0 c (-b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ b^{1, 93}_0 ∧ -p_93) -> (-b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ -b^{1, 94}_0) c in CNF: c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ p_93 ∨ -b^{1, 94}_2 c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ p_93 ∨ -b^{1, 94}_1 c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ p_93 ∨ -b^{1, 94}_0 c in DIMACS: 1439 1440 -1441 93 -1442 0 1439 1440 -1441 93 -1443 0 1439 1440 -1441 93 -1444 0 c 0-1 --> -1 c (-b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ -b^{1, 93}_0 ∧ -p_93) -> ( b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ b^{1, 94}_0) c in CNF: c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ p_93 ∨ b^{1, 94}_2 c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ p_93 ∨ -b^{1, 94}_1 c b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ p_93 ∨ b^{1, 94}_0 c in DIMACS: 1439 1440 1441 93 1442 0 1439 1440 1441 93 -1443 0 1439 1440 1441 93 1444 0 c -1-1 --> -2 c ( b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ b^{1, 93}_0 ∧ -p_93) -> ( b^{1, 94}_2 ∧ b^{1, 94}_1 ∧ -b^{1, 94}_0) c in CNF: c -b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ p_93 ∨ b^{1, 94}_2 c -b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ p_93 ∨ b^{1, 94}_1 c -b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ p_93 ∨ -b^{1, 94}_0 c in DIMACS: -1439 1440 -1441 93 1442 0 -1439 1440 -1441 93 1443 0 -1439 1440 -1441 93 -1444 0 c -2-1 --> break c ( b^{1, 93}_2 ∧ b^{1, 93}_1 ∧ -b^{1, 93}_0 ∧ -p_93) -> break c in CNF: c -b^{1, 93}_2 ∨ -b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ p_93 ∨ break c in DIMACS: -1439 -1440 1441 93 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 93}_2 ∧ -b^{1, 93}_1 ∧ -b^{1, 93}_0 ∧ true) c in CNF: c -b^{1, 93}_2 ∨ b^{1, 93}_1 ∨ b^{1, 93}_0 ∨ false c in DIMACS: -1439 1440 1441 0 c 3 does not represent an automaton state. c -(-b^{1, 93}_2 ∧ b^{1, 93}_1 ∧ b^{1, 93}_0 ∧ true) c in CNF: c b^{1, 93}_2 ∨ -b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ false c in DIMACS: 1439 -1440 -1441 0 c -3 does not represent an automaton state. c -( b^{1, 93}_2 ∧ b^{1, 93}_1 ∧ b^{1, 93}_0 ∧ true) c in CNF: c -b^{1, 93}_2 ∨ -b^{1, 93}_1 ∨ -b^{1, 93}_0 ∨ false c in DIMACS: -1439 -1440 -1441 0 c i = 94 c -2+1 --> -1 c ( b^{1, 94}_2 ∧ b^{1, 94}_1 ∧ -b^{1, 94}_0 ∧ p_94) -> ( b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ b^{1, 95}_0) c in CNF: c -b^{1, 94}_2 ∨ -b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ -p_94 ∨ b^{1, 95}_2 c -b^{1, 94}_2 ∨ -b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ -p_94 ∨ -b^{1, 95}_1 c -b^{1, 94}_2 ∨ -b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ -p_94 ∨ b^{1, 95}_0 c in DIMACS: -1442 -1443 1444 -94 1445 0 -1442 -1443 1444 -94 -1446 0 -1442 -1443 1444 -94 1447 0 c -1+1 --> 0 c ( b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ b^{1, 94}_0 ∧ p_94) -> (-b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ -b^{1, 95}_0) c in CNF: c -b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ -p_94 ∨ -b^{1, 95}_2 c -b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ -p_94 ∨ -b^{1, 95}_1 c -b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ -p_94 ∨ -b^{1, 95}_0 c in DIMACS: -1442 1443 -1444 -94 -1445 0 -1442 1443 -1444 -94 -1446 0 -1442 1443 -1444 -94 -1447 0 c 0+1 --> 1 c (-b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ -b^{1, 94}_0 ∧ p_94) -> (-b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ b^{1, 95}_0) c in CNF: c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ -p_94 ∨ -b^{1, 95}_2 c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ -p_94 ∨ -b^{1, 95}_1 c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ -p_94 ∨ b^{1, 95}_0 c in DIMACS: 1442 1443 1444 -94 -1445 0 1442 1443 1444 -94 -1446 0 1442 1443 1444 -94 1447 0 c 1+1 --> 2 c (-b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ b^{1, 94}_0 ∧ p_94) -> (-b^{1, 95}_2 ∧ b^{1, 95}_1 ∧ -b^{1, 95}_0) c in CNF: c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ -p_94 ∨ -b^{1, 95}_2 c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ -p_94 ∨ b^{1, 95}_1 c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ -p_94 ∨ -b^{1, 95}_0 c in DIMACS: 1442 1443 -1444 -94 -1445 0 1442 1443 -1444 -94 1446 0 1442 1443 -1444 -94 -1447 0 c 2+1 --> break c (-b^{1, 94}_2 ∧ b^{1, 94}_1 ∧ -b^{1, 94}_0 ∧ p_94) -> break c in CNF: c b^{1, 94}_2 ∨ -b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ -p_94 ∨ break c in DIMACS: 1442 -1443 1444 -94 1162 0 c 2-1 --> 1 c (-b^{1, 94}_2 ∧ b^{1, 94}_1 ∧ -b^{1, 94}_0 ∧ -p_94) -> (-b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ b^{1, 95}_0) c in CNF: c b^{1, 94}_2 ∨ -b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ p_94 ∨ -b^{1, 95}_2 c b^{1, 94}_2 ∨ -b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ p_94 ∨ -b^{1, 95}_1 c b^{1, 94}_2 ∨ -b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ p_94 ∨ b^{1, 95}_0 c in DIMACS: 1442 -1443 1444 94 -1445 0 1442 -1443 1444 94 -1446 0 1442 -1443 1444 94 1447 0 c 1-1 --> 0 c (-b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ b^{1, 94}_0 ∧ -p_94) -> (-b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ -b^{1, 95}_0) c in CNF: c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ p_94 ∨ -b^{1, 95}_2 c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ p_94 ∨ -b^{1, 95}_1 c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ p_94 ∨ -b^{1, 95}_0 c in DIMACS: 1442 1443 -1444 94 -1445 0 1442 1443 -1444 94 -1446 0 1442 1443 -1444 94 -1447 0 c 0-1 --> -1 c (-b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ -b^{1, 94}_0 ∧ -p_94) -> ( b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ b^{1, 95}_0) c in CNF: c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ p_94 ∨ b^{1, 95}_2 c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ p_94 ∨ -b^{1, 95}_1 c b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ p_94 ∨ b^{1, 95}_0 c in DIMACS: 1442 1443 1444 94 1445 0 1442 1443 1444 94 -1446 0 1442 1443 1444 94 1447 0 c -1-1 --> -2 c ( b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ b^{1, 94}_0 ∧ -p_94) -> ( b^{1, 95}_2 ∧ b^{1, 95}_1 ∧ -b^{1, 95}_0) c in CNF: c -b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ p_94 ∨ b^{1, 95}_2 c -b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ p_94 ∨ b^{1, 95}_1 c -b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ p_94 ∨ -b^{1, 95}_0 c in DIMACS: -1442 1443 -1444 94 1445 0 -1442 1443 -1444 94 1446 0 -1442 1443 -1444 94 -1447 0 c -2-1 --> break c ( b^{1, 94}_2 ∧ b^{1, 94}_1 ∧ -b^{1, 94}_0 ∧ -p_94) -> break c in CNF: c -b^{1, 94}_2 ∨ -b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ p_94 ∨ break c in DIMACS: -1442 -1443 1444 94 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 94}_2 ∧ -b^{1, 94}_1 ∧ -b^{1, 94}_0 ∧ true) c in CNF: c -b^{1, 94}_2 ∨ b^{1, 94}_1 ∨ b^{1, 94}_0 ∨ false c in DIMACS: -1442 1443 1444 0 c 3 does not represent an automaton state. c -(-b^{1, 94}_2 ∧ b^{1, 94}_1 ∧ b^{1, 94}_0 ∧ true) c in CNF: c b^{1, 94}_2 ∨ -b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ false c in DIMACS: 1442 -1443 -1444 0 c -3 does not represent an automaton state. c -( b^{1, 94}_2 ∧ b^{1, 94}_1 ∧ b^{1, 94}_0 ∧ true) c in CNF: c -b^{1, 94}_2 ∨ -b^{1, 94}_1 ∨ -b^{1, 94}_0 ∨ false c in DIMACS: -1442 -1443 -1444 0 c i = 95 c -2+1 --> -1 c ( b^{1, 95}_2 ∧ b^{1, 95}_1 ∧ -b^{1, 95}_0 ∧ p_95) -> ( b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ b^{1, 96}_0) c in CNF: c -b^{1, 95}_2 ∨ -b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ -p_95 ∨ b^{1, 96}_2 c -b^{1, 95}_2 ∨ -b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ -p_95 ∨ -b^{1, 96}_1 c -b^{1, 95}_2 ∨ -b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ -p_95 ∨ b^{1, 96}_0 c in DIMACS: -1445 -1446 1447 -95 1448 0 -1445 -1446 1447 -95 -1449 0 -1445 -1446 1447 -95 1450 0 c -1+1 --> 0 c ( b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ b^{1, 95}_0 ∧ p_95) -> (-b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ -b^{1, 96}_0) c in CNF: c -b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ -p_95 ∨ -b^{1, 96}_2 c -b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ -p_95 ∨ -b^{1, 96}_1 c -b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ -p_95 ∨ -b^{1, 96}_0 c in DIMACS: -1445 1446 -1447 -95 -1448 0 -1445 1446 -1447 -95 -1449 0 -1445 1446 -1447 -95 -1450 0 c 0+1 --> 1 c (-b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ -b^{1, 95}_0 ∧ p_95) -> (-b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ b^{1, 96}_0) c in CNF: c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ -p_95 ∨ -b^{1, 96}_2 c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ -p_95 ∨ -b^{1, 96}_1 c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ -p_95 ∨ b^{1, 96}_0 c in DIMACS: 1445 1446 1447 -95 -1448 0 1445 1446 1447 -95 -1449 0 1445 1446 1447 -95 1450 0 c 1+1 --> 2 c (-b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ b^{1, 95}_0 ∧ p_95) -> (-b^{1, 96}_2 ∧ b^{1, 96}_1 ∧ -b^{1, 96}_0) c in CNF: c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ -p_95 ∨ -b^{1, 96}_2 c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ -p_95 ∨ b^{1, 96}_1 c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ -p_95 ∨ -b^{1, 96}_0 c in DIMACS: 1445 1446 -1447 -95 -1448 0 1445 1446 -1447 -95 1449 0 1445 1446 -1447 -95 -1450 0 c 2+1 --> break c (-b^{1, 95}_2 ∧ b^{1, 95}_1 ∧ -b^{1, 95}_0 ∧ p_95) -> break c in CNF: c b^{1, 95}_2 ∨ -b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ -p_95 ∨ break c in DIMACS: 1445 -1446 1447 -95 1162 0 c 2-1 --> 1 c (-b^{1, 95}_2 ∧ b^{1, 95}_1 ∧ -b^{1, 95}_0 ∧ -p_95) -> (-b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ b^{1, 96}_0) c in CNF: c b^{1, 95}_2 ∨ -b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ p_95 ∨ -b^{1, 96}_2 c b^{1, 95}_2 ∨ -b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ p_95 ∨ -b^{1, 96}_1 c b^{1, 95}_2 ∨ -b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ p_95 ∨ b^{1, 96}_0 c in DIMACS: 1445 -1446 1447 95 -1448 0 1445 -1446 1447 95 -1449 0 1445 -1446 1447 95 1450 0 c 1-1 --> 0 c (-b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ b^{1, 95}_0 ∧ -p_95) -> (-b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ -b^{1, 96}_0) c in CNF: c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ p_95 ∨ -b^{1, 96}_2 c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ p_95 ∨ -b^{1, 96}_1 c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ p_95 ∨ -b^{1, 96}_0 c in DIMACS: 1445 1446 -1447 95 -1448 0 1445 1446 -1447 95 -1449 0 1445 1446 -1447 95 -1450 0 c 0-1 --> -1 c (-b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ -b^{1, 95}_0 ∧ -p_95) -> ( b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ b^{1, 96}_0) c in CNF: c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ p_95 ∨ b^{1, 96}_2 c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ p_95 ∨ -b^{1, 96}_1 c b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ p_95 ∨ b^{1, 96}_0 c in DIMACS: 1445 1446 1447 95 1448 0 1445 1446 1447 95 -1449 0 1445 1446 1447 95 1450 0 c -1-1 --> -2 c ( b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ b^{1, 95}_0 ∧ -p_95) -> ( b^{1, 96}_2 ∧ b^{1, 96}_1 ∧ -b^{1, 96}_0) c in CNF: c -b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ p_95 ∨ b^{1, 96}_2 c -b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ p_95 ∨ b^{1, 96}_1 c -b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ p_95 ∨ -b^{1, 96}_0 c in DIMACS: -1445 1446 -1447 95 1448 0 -1445 1446 -1447 95 1449 0 -1445 1446 -1447 95 -1450 0 c -2-1 --> break c ( b^{1, 95}_2 ∧ b^{1, 95}_1 ∧ -b^{1, 95}_0 ∧ -p_95) -> break c in CNF: c -b^{1, 95}_2 ∨ -b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ p_95 ∨ break c in DIMACS: -1445 -1446 1447 95 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 95}_2 ∧ -b^{1, 95}_1 ∧ -b^{1, 95}_0 ∧ true) c in CNF: c -b^{1, 95}_2 ∨ b^{1, 95}_1 ∨ b^{1, 95}_0 ∨ false c in DIMACS: -1445 1446 1447 0 c 3 does not represent an automaton state. c -(-b^{1, 95}_2 ∧ b^{1, 95}_1 ∧ b^{1, 95}_0 ∧ true) c in CNF: c b^{1, 95}_2 ∨ -b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ false c in DIMACS: 1445 -1446 -1447 0 c -3 does not represent an automaton state. c -( b^{1, 95}_2 ∧ b^{1, 95}_1 ∧ b^{1, 95}_0 ∧ true) c in CNF: c -b^{1, 95}_2 ∨ -b^{1, 95}_1 ∨ -b^{1, 95}_0 ∨ false c in DIMACS: -1445 -1446 -1447 0 c i = 96 c -2+1 --> -1 c ( b^{1, 96}_2 ∧ b^{1, 96}_1 ∧ -b^{1, 96}_0 ∧ p_96) -> ( b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ b^{1, 97}_0) c in CNF: c -b^{1, 96}_2 ∨ -b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ -p_96 ∨ b^{1, 97}_2 c -b^{1, 96}_2 ∨ -b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ -p_96 ∨ -b^{1, 97}_1 c -b^{1, 96}_2 ∨ -b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ -p_96 ∨ b^{1, 97}_0 c in DIMACS: -1448 -1449 1450 -96 1451 0 -1448 -1449 1450 -96 -1452 0 -1448 -1449 1450 -96 1453 0 c -1+1 --> 0 c ( b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ b^{1, 96}_0 ∧ p_96) -> (-b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ -b^{1, 97}_0) c in CNF: c -b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ -p_96 ∨ -b^{1, 97}_2 c -b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ -p_96 ∨ -b^{1, 97}_1 c -b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ -p_96 ∨ -b^{1, 97}_0 c in DIMACS: -1448 1449 -1450 -96 -1451 0 -1448 1449 -1450 -96 -1452 0 -1448 1449 -1450 -96 -1453 0 c 0+1 --> 1 c (-b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ -b^{1, 96}_0 ∧ p_96) -> (-b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ b^{1, 97}_0) c in CNF: c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ -p_96 ∨ -b^{1, 97}_2 c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ -p_96 ∨ -b^{1, 97}_1 c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ -p_96 ∨ b^{1, 97}_0 c in DIMACS: 1448 1449 1450 -96 -1451 0 1448 1449 1450 -96 -1452 0 1448 1449 1450 -96 1453 0 c 1+1 --> 2 c (-b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ b^{1, 96}_0 ∧ p_96) -> (-b^{1, 97}_2 ∧ b^{1, 97}_1 ∧ -b^{1, 97}_0) c in CNF: c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ -p_96 ∨ -b^{1, 97}_2 c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ -p_96 ∨ b^{1, 97}_1 c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ -p_96 ∨ -b^{1, 97}_0 c in DIMACS: 1448 1449 -1450 -96 -1451 0 1448 1449 -1450 -96 1452 0 1448 1449 -1450 -96 -1453 0 c 2+1 --> break c (-b^{1, 96}_2 ∧ b^{1, 96}_1 ∧ -b^{1, 96}_0 ∧ p_96) -> break c in CNF: c b^{1, 96}_2 ∨ -b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ -p_96 ∨ break c in DIMACS: 1448 -1449 1450 -96 1162 0 c 2-1 --> 1 c (-b^{1, 96}_2 ∧ b^{1, 96}_1 ∧ -b^{1, 96}_0 ∧ -p_96) -> (-b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ b^{1, 97}_0) c in CNF: c b^{1, 96}_2 ∨ -b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ p_96 ∨ -b^{1, 97}_2 c b^{1, 96}_2 ∨ -b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ p_96 ∨ -b^{1, 97}_1 c b^{1, 96}_2 ∨ -b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ p_96 ∨ b^{1, 97}_0 c in DIMACS: 1448 -1449 1450 96 -1451 0 1448 -1449 1450 96 -1452 0 1448 -1449 1450 96 1453 0 c 1-1 --> 0 c (-b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ b^{1, 96}_0 ∧ -p_96) -> (-b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ -b^{1, 97}_0) c in CNF: c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ p_96 ∨ -b^{1, 97}_2 c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ p_96 ∨ -b^{1, 97}_1 c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ p_96 ∨ -b^{1, 97}_0 c in DIMACS: 1448 1449 -1450 96 -1451 0 1448 1449 -1450 96 -1452 0 1448 1449 -1450 96 -1453 0 c 0-1 --> -1 c (-b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ -b^{1, 96}_0 ∧ -p_96) -> ( b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ b^{1, 97}_0) c in CNF: c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ p_96 ∨ b^{1, 97}_2 c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ p_96 ∨ -b^{1, 97}_1 c b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ p_96 ∨ b^{1, 97}_0 c in DIMACS: 1448 1449 1450 96 1451 0 1448 1449 1450 96 -1452 0 1448 1449 1450 96 1453 0 c -1-1 --> -2 c ( b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ b^{1, 96}_0 ∧ -p_96) -> ( b^{1, 97}_2 ∧ b^{1, 97}_1 ∧ -b^{1, 97}_0) c in CNF: c -b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ p_96 ∨ b^{1, 97}_2 c -b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ p_96 ∨ b^{1, 97}_1 c -b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ p_96 ∨ -b^{1, 97}_0 c in DIMACS: -1448 1449 -1450 96 1451 0 -1448 1449 -1450 96 1452 0 -1448 1449 -1450 96 -1453 0 c -2-1 --> break c ( b^{1, 96}_2 ∧ b^{1, 96}_1 ∧ -b^{1, 96}_0 ∧ -p_96) -> break c in CNF: c -b^{1, 96}_2 ∨ -b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ p_96 ∨ break c in DIMACS: -1448 -1449 1450 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 96}_2 ∧ -b^{1, 96}_1 ∧ -b^{1, 96}_0 ∧ true) c in CNF: c -b^{1, 96}_2 ∨ b^{1, 96}_1 ∨ b^{1, 96}_0 ∨ false c in DIMACS: -1448 1449 1450 0 c 3 does not represent an automaton state. c -(-b^{1, 96}_2 ∧ b^{1, 96}_1 ∧ b^{1, 96}_0 ∧ true) c in CNF: c b^{1, 96}_2 ∨ -b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ false c in DIMACS: 1448 -1449 -1450 0 c -3 does not represent an automaton state. c -( b^{1, 96}_2 ∧ b^{1, 96}_1 ∧ b^{1, 96}_0 ∧ true) c in CNF: c -b^{1, 96}_2 ∨ -b^{1, 96}_1 ∨ -b^{1, 96}_0 ∨ false c in DIMACS: -1448 -1449 -1450 0 c i = 97 c -2+1 --> -1 c ( b^{1, 97}_2 ∧ b^{1, 97}_1 ∧ -b^{1, 97}_0 ∧ p_97) -> ( b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ b^{1, 98}_0) c in CNF: c -b^{1, 97}_2 ∨ -b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ -p_97 ∨ b^{1, 98}_2 c -b^{1, 97}_2 ∨ -b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ -p_97 ∨ -b^{1, 98}_1 c -b^{1, 97}_2 ∨ -b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ -p_97 ∨ b^{1, 98}_0 c in DIMACS: -1451 -1452 1453 -97 1454 0 -1451 -1452 1453 -97 -1455 0 -1451 -1452 1453 -97 1456 0 c -1+1 --> 0 c ( b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ b^{1, 97}_0 ∧ p_97) -> (-b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ -b^{1, 98}_0) c in CNF: c -b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ -p_97 ∨ -b^{1, 98}_2 c -b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ -p_97 ∨ -b^{1, 98}_1 c -b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ -p_97 ∨ -b^{1, 98}_0 c in DIMACS: -1451 1452 -1453 -97 -1454 0 -1451 1452 -1453 -97 -1455 0 -1451 1452 -1453 -97 -1456 0 c 0+1 --> 1 c (-b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ -b^{1, 97}_0 ∧ p_97) -> (-b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ b^{1, 98}_0) c in CNF: c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ -p_97 ∨ -b^{1, 98}_2 c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ -p_97 ∨ -b^{1, 98}_1 c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ -p_97 ∨ b^{1, 98}_0 c in DIMACS: 1451 1452 1453 -97 -1454 0 1451 1452 1453 -97 -1455 0 1451 1452 1453 -97 1456 0 c 1+1 --> 2 c (-b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ b^{1, 97}_0 ∧ p_97) -> (-b^{1, 98}_2 ∧ b^{1, 98}_1 ∧ -b^{1, 98}_0) c in CNF: c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ -p_97 ∨ -b^{1, 98}_2 c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ -p_97 ∨ b^{1, 98}_1 c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ -p_97 ∨ -b^{1, 98}_0 c in DIMACS: 1451 1452 -1453 -97 -1454 0 1451 1452 -1453 -97 1455 0 1451 1452 -1453 -97 -1456 0 c 2+1 --> break c (-b^{1, 97}_2 ∧ b^{1, 97}_1 ∧ -b^{1, 97}_0 ∧ p_97) -> break c in CNF: c b^{1, 97}_2 ∨ -b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ -p_97 ∨ break c in DIMACS: 1451 -1452 1453 -97 1162 0 c 2-1 --> 1 c (-b^{1, 97}_2 ∧ b^{1, 97}_1 ∧ -b^{1, 97}_0 ∧ -p_97) -> (-b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ b^{1, 98}_0) c in CNF: c b^{1, 97}_2 ∨ -b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ p_97 ∨ -b^{1, 98}_2 c b^{1, 97}_2 ∨ -b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ p_97 ∨ -b^{1, 98}_1 c b^{1, 97}_2 ∨ -b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ p_97 ∨ b^{1, 98}_0 c in DIMACS: 1451 -1452 1453 97 -1454 0 1451 -1452 1453 97 -1455 0 1451 -1452 1453 97 1456 0 c 1-1 --> 0 c (-b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ b^{1, 97}_0 ∧ -p_97) -> (-b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ -b^{1, 98}_0) c in CNF: c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ p_97 ∨ -b^{1, 98}_2 c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ p_97 ∨ -b^{1, 98}_1 c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ p_97 ∨ -b^{1, 98}_0 c in DIMACS: 1451 1452 -1453 97 -1454 0 1451 1452 -1453 97 -1455 0 1451 1452 -1453 97 -1456 0 c 0-1 --> -1 c (-b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ -b^{1, 97}_0 ∧ -p_97) -> ( b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ b^{1, 98}_0) c in CNF: c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ p_97 ∨ b^{1, 98}_2 c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ p_97 ∨ -b^{1, 98}_1 c b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ p_97 ∨ b^{1, 98}_0 c in DIMACS: 1451 1452 1453 97 1454 0 1451 1452 1453 97 -1455 0 1451 1452 1453 97 1456 0 c -1-1 --> -2 c ( b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ b^{1, 97}_0 ∧ -p_97) -> ( b^{1, 98}_2 ∧ b^{1, 98}_1 ∧ -b^{1, 98}_0) c in CNF: c -b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ p_97 ∨ b^{1, 98}_2 c -b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ p_97 ∨ b^{1, 98}_1 c -b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ p_97 ∨ -b^{1, 98}_0 c in DIMACS: -1451 1452 -1453 97 1454 0 -1451 1452 -1453 97 1455 0 -1451 1452 -1453 97 -1456 0 c -2-1 --> break c ( b^{1, 97}_2 ∧ b^{1, 97}_1 ∧ -b^{1, 97}_0 ∧ -p_97) -> break c in CNF: c -b^{1, 97}_2 ∨ -b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ p_97 ∨ break c in DIMACS: -1451 -1452 1453 97 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 97}_2 ∧ -b^{1, 97}_1 ∧ -b^{1, 97}_0 ∧ true) c in CNF: c -b^{1, 97}_2 ∨ b^{1, 97}_1 ∨ b^{1, 97}_0 ∨ false c in DIMACS: -1451 1452 1453 0 c 3 does not represent an automaton state. c -(-b^{1, 97}_2 ∧ b^{1, 97}_1 ∧ b^{1, 97}_0 ∧ true) c in CNF: c b^{1, 97}_2 ∨ -b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ false c in DIMACS: 1451 -1452 -1453 0 c -3 does not represent an automaton state. c -( b^{1, 97}_2 ∧ b^{1, 97}_1 ∧ b^{1, 97}_0 ∧ true) c in CNF: c -b^{1, 97}_2 ∨ -b^{1, 97}_1 ∨ -b^{1, 97}_0 ∨ false c in DIMACS: -1451 -1452 -1453 0 c i = 98 c -2+1 --> -1 c ( b^{1, 98}_2 ∧ b^{1, 98}_1 ∧ -b^{1, 98}_0 ∧ p_98) -> ( b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ b^{1, 99}_0) c in CNF: c -b^{1, 98}_2 ∨ -b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ -p_98 ∨ b^{1, 99}_2 c -b^{1, 98}_2 ∨ -b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ -p_98 ∨ -b^{1, 99}_1 c -b^{1, 98}_2 ∨ -b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ -p_98 ∨ b^{1, 99}_0 c in DIMACS: -1454 -1455 1456 -98 1457 0 -1454 -1455 1456 -98 -1458 0 -1454 -1455 1456 -98 1459 0 c -1+1 --> 0 c ( b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ b^{1, 98}_0 ∧ p_98) -> (-b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ -b^{1, 99}_0) c in CNF: c -b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ -p_98 ∨ -b^{1, 99}_2 c -b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ -p_98 ∨ -b^{1, 99}_1 c -b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ -p_98 ∨ -b^{1, 99}_0 c in DIMACS: -1454 1455 -1456 -98 -1457 0 -1454 1455 -1456 -98 -1458 0 -1454 1455 -1456 -98 -1459 0 c 0+1 --> 1 c (-b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ -b^{1, 98}_0 ∧ p_98) -> (-b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ b^{1, 99}_0) c in CNF: c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ -p_98 ∨ -b^{1, 99}_2 c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ -p_98 ∨ -b^{1, 99}_1 c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ -p_98 ∨ b^{1, 99}_0 c in DIMACS: 1454 1455 1456 -98 -1457 0 1454 1455 1456 -98 -1458 0 1454 1455 1456 -98 1459 0 c 1+1 --> 2 c (-b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ b^{1, 98}_0 ∧ p_98) -> (-b^{1, 99}_2 ∧ b^{1, 99}_1 ∧ -b^{1, 99}_0) c in CNF: c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ -p_98 ∨ -b^{1, 99}_2 c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ -p_98 ∨ b^{1, 99}_1 c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ -p_98 ∨ -b^{1, 99}_0 c in DIMACS: 1454 1455 -1456 -98 -1457 0 1454 1455 -1456 -98 1458 0 1454 1455 -1456 -98 -1459 0 c 2+1 --> break c (-b^{1, 98}_2 ∧ b^{1, 98}_1 ∧ -b^{1, 98}_0 ∧ p_98) -> break c in CNF: c b^{1, 98}_2 ∨ -b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ -p_98 ∨ break c in DIMACS: 1454 -1455 1456 -98 1162 0 c 2-1 --> 1 c (-b^{1, 98}_2 ∧ b^{1, 98}_1 ∧ -b^{1, 98}_0 ∧ -p_98) -> (-b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ b^{1, 99}_0) c in CNF: c b^{1, 98}_2 ∨ -b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ p_98 ∨ -b^{1, 99}_2 c b^{1, 98}_2 ∨ -b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ p_98 ∨ -b^{1, 99}_1 c b^{1, 98}_2 ∨ -b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ p_98 ∨ b^{1, 99}_0 c in DIMACS: 1454 -1455 1456 98 -1457 0 1454 -1455 1456 98 -1458 0 1454 -1455 1456 98 1459 0 c 1-1 --> 0 c (-b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ b^{1, 98}_0 ∧ -p_98) -> (-b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ -b^{1, 99}_0) c in CNF: c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ p_98 ∨ -b^{1, 99}_2 c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ p_98 ∨ -b^{1, 99}_1 c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ p_98 ∨ -b^{1, 99}_0 c in DIMACS: 1454 1455 -1456 98 -1457 0 1454 1455 -1456 98 -1458 0 1454 1455 -1456 98 -1459 0 c 0-1 --> -1 c (-b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ -b^{1, 98}_0 ∧ -p_98) -> ( b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ b^{1, 99}_0) c in CNF: c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ p_98 ∨ b^{1, 99}_2 c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ p_98 ∨ -b^{1, 99}_1 c b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ p_98 ∨ b^{1, 99}_0 c in DIMACS: 1454 1455 1456 98 1457 0 1454 1455 1456 98 -1458 0 1454 1455 1456 98 1459 0 c -1-1 --> -2 c ( b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ b^{1, 98}_0 ∧ -p_98) -> ( b^{1, 99}_2 ∧ b^{1, 99}_1 ∧ -b^{1, 99}_0) c in CNF: c -b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ p_98 ∨ b^{1, 99}_2 c -b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ p_98 ∨ b^{1, 99}_1 c -b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ p_98 ∨ -b^{1, 99}_0 c in DIMACS: -1454 1455 -1456 98 1457 0 -1454 1455 -1456 98 1458 0 -1454 1455 -1456 98 -1459 0 c -2-1 --> break c ( b^{1, 98}_2 ∧ b^{1, 98}_1 ∧ -b^{1, 98}_0 ∧ -p_98) -> break c in CNF: c -b^{1, 98}_2 ∨ -b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ p_98 ∨ break c in DIMACS: -1454 -1455 1456 98 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 98}_2 ∧ -b^{1, 98}_1 ∧ -b^{1, 98}_0 ∧ true) c in CNF: c -b^{1, 98}_2 ∨ b^{1, 98}_1 ∨ b^{1, 98}_0 ∨ false c in DIMACS: -1454 1455 1456 0 c 3 does not represent an automaton state. c -(-b^{1, 98}_2 ∧ b^{1, 98}_1 ∧ b^{1, 98}_0 ∧ true) c in CNF: c b^{1, 98}_2 ∨ -b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ false c in DIMACS: 1454 -1455 -1456 0 c -3 does not represent an automaton state. c -( b^{1, 98}_2 ∧ b^{1, 98}_1 ∧ b^{1, 98}_0 ∧ true) c in CNF: c -b^{1, 98}_2 ∨ -b^{1, 98}_1 ∨ -b^{1, 98}_0 ∨ false c in DIMACS: -1454 -1455 -1456 0 c i = 99 c -2+1 --> -1 c ( b^{1, 99}_2 ∧ b^{1, 99}_1 ∧ -b^{1, 99}_0 ∧ p_99) -> ( b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ b^{1, 100}_0) c in CNF: c -b^{1, 99}_2 ∨ -b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ -p_99 ∨ b^{1, 100}_2 c -b^{1, 99}_2 ∨ -b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ -p_99 ∨ -b^{1, 100}_1 c -b^{1, 99}_2 ∨ -b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ -p_99 ∨ b^{1, 100}_0 c in DIMACS: -1457 -1458 1459 -99 1460 0 -1457 -1458 1459 -99 -1461 0 -1457 -1458 1459 -99 1462 0 c -1+1 --> 0 c ( b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ b^{1, 99}_0 ∧ p_99) -> (-b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ -b^{1, 100}_0) c in CNF: c -b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ -p_99 ∨ -b^{1, 100}_2 c -b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ -p_99 ∨ -b^{1, 100}_1 c -b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ -p_99 ∨ -b^{1, 100}_0 c in DIMACS: -1457 1458 -1459 -99 -1460 0 -1457 1458 -1459 -99 -1461 0 -1457 1458 -1459 -99 -1462 0 c 0+1 --> 1 c (-b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ -b^{1, 99}_0 ∧ p_99) -> (-b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ b^{1, 100}_0) c in CNF: c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ -p_99 ∨ -b^{1, 100}_2 c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ -p_99 ∨ -b^{1, 100}_1 c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ -p_99 ∨ b^{1, 100}_0 c in DIMACS: 1457 1458 1459 -99 -1460 0 1457 1458 1459 -99 -1461 0 1457 1458 1459 -99 1462 0 c 1+1 --> 2 c (-b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ b^{1, 99}_0 ∧ p_99) -> (-b^{1, 100}_2 ∧ b^{1, 100}_1 ∧ -b^{1, 100}_0) c in CNF: c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ -p_99 ∨ -b^{1, 100}_2 c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ -p_99 ∨ b^{1, 100}_1 c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ -p_99 ∨ -b^{1, 100}_0 c in DIMACS: 1457 1458 -1459 -99 -1460 0 1457 1458 -1459 -99 1461 0 1457 1458 -1459 -99 -1462 0 c 2+1 --> break c (-b^{1, 99}_2 ∧ b^{1, 99}_1 ∧ -b^{1, 99}_0 ∧ p_99) -> break c in CNF: c b^{1, 99}_2 ∨ -b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ -p_99 ∨ break c in DIMACS: 1457 -1458 1459 -99 1162 0 c 2-1 --> 1 c (-b^{1, 99}_2 ∧ b^{1, 99}_1 ∧ -b^{1, 99}_0 ∧ -p_99) -> (-b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ b^{1, 100}_0) c in CNF: c b^{1, 99}_2 ∨ -b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ p_99 ∨ -b^{1, 100}_2 c b^{1, 99}_2 ∨ -b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ p_99 ∨ -b^{1, 100}_1 c b^{1, 99}_2 ∨ -b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ p_99 ∨ b^{1, 100}_0 c in DIMACS: 1457 -1458 1459 99 -1460 0 1457 -1458 1459 99 -1461 0 1457 -1458 1459 99 1462 0 c 1-1 --> 0 c (-b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ b^{1, 99}_0 ∧ -p_99) -> (-b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ -b^{1, 100}_0) c in CNF: c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ p_99 ∨ -b^{1, 100}_2 c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ p_99 ∨ -b^{1, 100}_1 c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ p_99 ∨ -b^{1, 100}_0 c in DIMACS: 1457 1458 -1459 99 -1460 0 1457 1458 -1459 99 -1461 0 1457 1458 -1459 99 -1462 0 c 0-1 --> -1 c (-b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ -b^{1, 99}_0 ∧ -p_99) -> ( b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ b^{1, 100}_0) c in CNF: c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ p_99 ∨ b^{1, 100}_2 c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ p_99 ∨ -b^{1, 100}_1 c b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ p_99 ∨ b^{1, 100}_0 c in DIMACS: 1457 1458 1459 99 1460 0 1457 1458 1459 99 -1461 0 1457 1458 1459 99 1462 0 c -1-1 --> -2 c ( b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ b^{1, 99}_0 ∧ -p_99) -> ( b^{1, 100}_2 ∧ b^{1, 100}_1 ∧ -b^{1, 100}_0) c in CNF: c -b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ p_99 ∨ b^{1, 100}_2 c -b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ p_99 ∨ b^{1, 100}_1 c -b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ p_99 ∨ -b^{1, 100}_0 c in DIMACS: -1457 1458 -1459 99 1460 0 -1457 1458 -1459 99 1461 0 -1457 1458 -1459 99 -1462 0 c -2-1 --> break c ( b^{1, 99}_2 ∧ b^{1, 99}_1 ∧ -b^{1, 99}_0 ∧ -p_99) -> break c in CNF: c -b^{1, 99}_2 ∨ -b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ p_99 ∨ break c in DIMACS: -1457 -1458 1459 99 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 99}_2 ∧ -b^{1, 99}_1 ∧ -b^{1, 99}_0 ∧ true) c in CNF: c -b^{1, 99}_2 ∨ b^{1, 99}_1 ∨ b^{1, 99}_0 ∨ false c in DIMACS: -1457 1458 1459 0 c 3 does not represent an automaton state. c -(-b^{1, 99}_2 ∧ b^{1, 99}_1 ∧ b^{1, 99}_0 ∧ true) c in CNF: c b^{1, 99}_2 ∨ -b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ false c in DIMACS: 1457 -1458 -1459 0 c -3 does not represent an automaton state. c -( b^{1, 99}_2 ∧ b^{1, 99}_1 ∧ b^{1, 99}_0 ∧ true) c in CNF: c -b^{1, 99}_2 ∨ -b^{1, 99}_1 ∨ -b^{1, 99}_0 ∨ false c in DIMACS: -1457 -1458 -1459 0 c i = 100 c -2+1 --> -1 c ( b^{1, 100}_2 ∧ b^{1, 100}_1 ∧ -b^{1, 100}_0 ∧ p_100) -> ( b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ b^{1, 101}_0) c in CNF: c -b^{1, 100}_2 ∨ -b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ -p_100 ∨ b^{1, 101}_2 c -b^{1, 100}_2 ∨ -b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ -p_100 ∨ -b^{1, 101}_1 c -b^{1, 100}_2 ∨ -b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ -p_100 ∨ b^{1, 101}_0 c in DIMACS: -1460 -1461 1462 -100 1463 0 -1460 -1461 1462 -100 -1464 0 -1460 -1461 1462 -100 1465 0 c -1+1 --> 0 c ( b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ b^{1, 100}_0 ∧ p_100) -> (-b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ -b^{1, 101}_0) c in CNF: c -b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ -p_100 ∨ -b^{1, 101}_2 c -b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ -p_100 ∨ -b^{1, 101}_1 c -b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ -p_100 ∨ -b^{1, 101}_0 c in DIMACS: -1460 1461 -1462 -100 -1463 0 -1460 1461 -1462 -100 -1464 0 -1460 1461 -1462 -100 -1465 0 c 0+1 --> 1 c (-b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ -b^{1, 100}_0 ∧ p_100) -> (-b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ b^{1, 101}_0) c in CNF: c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ -p_100 ∨ -b^{1, 101}_2 c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ -p_100 ∨ -b^{1, 101}_1 c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ -p_100 ∨ b^{1, 101}_0 c in DIMACS: 1460 1461 1462 -100 -1463 0 1460 1461 1462 -100 -1464 0 1460 1461 1462 -100 1465 0 c 1+1 --> 2 c (-b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ b^{1, 100}_0 ∧ p_100) -> (-b^{1, 101}_2 ∧ b^{1, 101}_1 ∧ -b^{1, 101}_0) c in CNF: c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ -p_100 ∨ -b^{1, 101}_2 c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ -p_100 ∨ b^{1, 101}_1 c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ -p_100 ∨ -b^{1, 101}_0 c in DIMACS: 1460 1461 -1462 -100 -1463 0 1460 1461 -1462 -100 1464 0 1460 1461 -1462 -100 -1465 0 c 2+1 --> break c (-b^{1, 100}_2 ∧ b^{1, 100}_1 ∧ -b^{1, 100}_0 ∧ p_100) -> break c in CNF: c b^{1, 100}_2 ∨ -b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ -p_100 ∨ break c in DIMACS: 1460 -1461 1462 -100 1162 0 c 2-1 --> 1 c (-b^{1, 100}_2 ∧ b^{1, 100}_1 ∧ -b^{1, 100}_0 ∧ -p_100) -> (-b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ b^{1, 101}_0) c in CNF: c b^{1, 100}_2 ∨ -b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ p_100 ∨ -b^{1, 101}_2 c b^{1, 100}_2 ∨ -b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ p_100 ∨ -b^{1, 101}_1 c b^{1, 100}_2 ∨ -b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ p_100 ∨ b^{1, 101}_0 c in DIMACS: 1460 -1461 1462 100 -1463 0 1460 -1461 1462 100 -1464 0 1460 -1461 1462 100 1465 0 c 1-1 --> 0 c (-b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ b^{1, 100}_0 ∧ -p_100) -> (-b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ -b^{1, 101}_0) c in CNF: c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ p_100 ∨ -b^{1, 101}_2 c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ p_100 ∨ -b^{1, 101}_1 c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ p_100 ∨ -b^{1, 101}_0 c in DIMACS: 1460 1461 -1462 100 -1463 0 1460 1461 -1462 100 -1464 0 1460 1461 -1462 100 -1465 0 c 0-1 --> -1 c (-b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ -b^{1, 100}_0 ∧ -p_100) -> ( b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ b^{1, 101}_0) c in CNF: c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ p_100 ∨ b^{1, 101}_2 c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ p_100 ∨ -b^{1, 101}_1 c b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ p_100 ∨ b^{1, 101}_0 c in DIMACS: 1460 1461 1462 100 1463 0 1460 1461 1462 100 -1464 0 1460 1461 1462 100 1465 0 c -1-1 --> -2 c ( b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ b^{1, 100}_0 ∧ -p_100) -> ( b^{1, 101}_2 ∧ b^{1, 101}_1 ∧ -b^{1, 101}_0) c in CNF: c -b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ p_100 ∨ b^{1, 101}_2 c -b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ p_100 ∨ b^{1, 101}_1 c -b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ p_100 ∨ -b^{1, 101}_0 c in DIMACS: -1460 1461 -1462 100 1463 0 -1460 1461 -1462 100 1464 0 -1460 1461 -1462 100 -1465 0 c -2-1 --> break c ( b^{1, 100}_2 ∧ b^{1, 100}_1 ∧ -b^{1, 100}_0 ∧ -p_100) -> break c in CNF: c -b^{1, 100}_2 ∨ -b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ p_100 ∨ break c in DIMACS: -1460 -1461 1462 100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 100}_2 ∧ -b^{1, 100}_1 ∧ -b^{1, 100}_0 ∧ true) c in CNF: c -b^{1, 100}_2 ∨ b^{1, 100}_1 ∨ b^{1, 100}_0 ∨ false c in DIMACS: -1460 1461 1462 0 c 3 does not represent an automaton state. c -(-b^{1, 100}_2 ∧ b^{1, 100}_1 ∧ b^{1, 100}_0 ∧ true) c in CNF: c b^{1, 100}_2 ∨ -b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ false c in DIMACS: 1460 -1461 -1462 0 c -3 does not represent an automaton state. c -( b^{1, 100}_2 ∧ b^{1, 100}_1 ∧ b^{1, 100}_0 ∧ true) c in CNF: c -b^{1, 100}_2 ∨ -b^{1, 100}_1 ∨ -b^{1, 100}_0 ∨ false c in DIMACS: -1460 -1461 -1462 0 c i = 101 c -2+1 --> -1 c ( b^{1, 101}_2 ∧ b^{1, 101}_1 ∧ -b^{1, 101}_0 ∧ p_101) -> ( b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ b^{1, 102}_0) c in CNF: c -b^{1, 101}_2 ∨ -b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ -p_101 ∨ b^{1, 102}_2 c -b^{1, 101}_2 ∨ -b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ -p_101 ∨ -b^{1, 102}_1 c -b^{1, 101}_2 ∨ -b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ -p_101 ∨ b^{1, 102}_0 c in DIMACS: -1463 -1464 1465 -101 1466 0 -1463 -1464 1465 -101 -1467 0 -1463 -1464 1465 -101 1468 0 c -1+1 --> 0 c ( b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ b^{1, 101}_0 ∧ p_101) -> (-b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ -b^{1, 102}_0) c in CNF: c -b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ -p_101 ∨ -b^{1, 102}_2 c -b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ -p_101 ∨ -b^{1, 102}_1 c -b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ -p_101 ∨ -b^{1, 102}_0 c in DIMACS: -1463 1464 -1465 -101 -1466 0 -1463 1464 -1465 -101 -1467 0 -1463 1464 -1465 -101 -1468 0 c 0+1 --> 1 c (-b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ -b^{1, 101}_0 ∧ p_101) -> (-b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ b^{1, 102}_0) c in CNF: c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ -p_101 ∨ -b^{1, 102}_2 c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ -p_101 ∨ -b^{1, 102}_1 c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ -p_101 ∨ b^{1, 102}_0 c in DIMACS: 1463 1464 1465 -101 -1466 0 1463 1464 1465 -101 -1467 0 1463 1464 1465 -101 1468 0 c 1+1 --> 2 c (-b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ b^{1, 101}_0 ∧ p_101) -> (-b^{1, 102}_2 ∧ b^{1, 102}_1 ∧ -b^{1, 102}_0) c in CNF: c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ -p_101 ∨ -b^{1, 102}_2 c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ -p_101 ∨ b^{1, 102}_1 c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ -p_101 ∨ -b^{1, 102}_0 c in DIMACS: 1463 1464 -1465 -101 -1466 0 1463 1464 -1465 -101 1467 0 1463 1464 -1465 -101 -1468 0 c 2+1 --> break c (-b^{1, 101}_2 ∧ b^{1, 101}_1 ∧ -b^{1, 101}_0 ∧ p_101) -> break c in CNF: c b^{1, 101}_2 ∨ -b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ -p_101 ∨ break c in DIMACS: 1463 -1464 1465 -101 1162 0 c 2-1 --> 1 c (-b^{1, 101}_2 ∧ b^{1, 101}_1 ∧ -b^{1, 101}_0 ∧ -p_101) -> (-b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ b^{1, 102}_0) c in CNF: c b^{1, 101}_2 ∨ -b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ p_101 ∨ -b^{1, 102}_2 c b^{1, 101}_2 ∨ -b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ p_101 ∨ -b^{1, 102}_1 c b^{1, 101}_2 ∨ -b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ p_101 ∨ b^{1, 102}_0 c in DIMACS: 1463 -1464 1465 101 -1466 0 1463 -1464 1465 101 -1467 0 1463 -1464 1465 101 1468 0 c 1-1 --> 0 c (-b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ b^{1, 101}_0 ∧ -p_101) -> (-b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ -b^{1, 102}_0) c in CNF: c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ p_101 ∨ -b^{1, 102}_2 c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ p_101 ∨ -b^{1, 102}_1 c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ p_101 ∨ -b^{1, 102}_0 c in DIMACS: 1463 1464 -1465 101 -1466 0 1463 1464 -1465 101 -1467 0 1463 1464 -1465 101 -1468 0 c 0-1 --> -1 c (-b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ -b^{1, 101}_0 ∧ -p_101) -> ( b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ b^{1, 102}_0) c in CNF: c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ p_101 ∨ b^{1, 102}_2 c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ p_101 ∨ -b^{1, 102}_1 c b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ p_101 ∨ b^{1, 102}_0 c in DIMACS: 1463 1464 1465 101 1466 0 1463 1464 1465 101 -1467 0 1463 1464 1465 101 1468 0 c -1-1 --> -2 c ( b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ b^{1, 101}_0 ∧ -p_101) -> ( b^{1, 102}_2 ∧ b^{1, 102}_1 ∧ -b^{1, 102}_0) c in CNF: c -b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ p_101 ∨ b^{1, 102}_2 c -b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ p_101 ∨ b^{1, 102}_1 c -b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ p_101 ∨ -b^{1, 102}_0 c in DIMACS: -1463 1464 -1465 101 1466 0 -1463 1464 -1465 101 1467 0 -1463 1464 -1465 101 -1468 0 c -2-1 --> break c ( b^{1, 101}_2 ∧ b^{1, 101}_1 ∧ -b^{1, 101}_0 ∧ -p_101) -> break c in CNF: c -b^{1, 101}_2 ∨ -b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ p_101 ∨ break c in DIMACS: -1463 -1464 1465 101 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 101}_2 ∧ -b^{1, 101}_1 ∧ -b^{1, 101}_0 ∧ true) c in CNF: c -b^{1, 101}_2 ∨ b^{1, 101}_1 ∨ b^{1, 101}_0 ∨ false c in DIMACS: -1463 1464 1465 0 c 3 does not represent an automaton state. c -(-b^{1, 101}_2 ∧ b^{1, 101}_1 ∧ b^{1, 101}_0 ∧ true) c in CNF: c b^{1, 101}_2 ∨ -b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ false c in DIMACS: 1463 -1464 -1465 0 c -3 does not represent an automaton state. c -( b^{1, 101}_2 ∧ b^{1, 101}_1 ∧ b^{1, 101}_0 ∧ true) c in CNF: c -b^{1, 101}_2 ∨ -b^{1, 101}_1 ∨ -b^{1, 101}_0 ∨ false c in DIMACS: -1463 -1464 -1465 0 c i = 102 c -2+1 --> -1 c ( b^{1, 102}_2 ∧ b^{1, 102}_1 ∧ -b^{1, 102}_0 ∧ p_102) -> ( b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ b^{1, 103}_0) c in CNF: c -b^{1, 102}_2 ∨ -b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ -p_102 ∨ b^{1, 103}_2 c -b^{1, 102}_2 ∨ -b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ -p_102 ∨ -b^{1, 103}_1 c -b^{1, 102}_2 ∨ -b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ -p_102 ∨ b^{1, 103}_0 c in DIMACS: -1466 -1467 1468 -102 1469 0 -1466 -1467 1468 -102 -1470 0 -1466 -1467 1468 -102 1471 0 c -1+1 --> 0 c ( b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ b^{1, 102}_0 ∧ p_102) -> (-b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ -b^{1, 103}_0) c in CNF: c -b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ -p_102 ∨ -b^{1, 103}_2 c -b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ -p_102 ∨ -b^{1, 103}_1 c -b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ -p_102 ∨ -b^{1, 103}_0 c in DIMACS: -1466 1467 -1468 -102 -1469 0 -1466 1467 -1468 -102 -1470 0 -1466 1467 -1468 -102 -1471 0 c 0+1 --> 1 c (-b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ -b^{1, 102}_0 ∧ p_102) -> (-b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ b^{1, 103}_0) c in CNF: c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ -p_102 ∨ -b^{1, 103}_2 c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ -p_102 ∨ -b^{1, 103}_1 c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ -p_102 ∨ b^{1, 103}_0 c in DIMACS: 1466 1467 1468 -102 -1469 0 1466 1467 1468 -102 -1470 0 1466 1467 1468 -102 1471 0 c 1+1 --> 2 c (-b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ b^{1, 102}_0 ∧ p_102) -> (-b^{1, 103}_2 ∧ b^{1, 103}_1 ∧ -b^{1, 103}_0) c in CNF: c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ -p_102 ∨ -b^{1, 103}_2 c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ -p_102 ∨ b^{1, 103}_1 c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ -p_102 ∨ -b^{1, 103}_0 c in DIMACS: 1466 1467 -1468 -102 -1469 0 1466 1467 -1468 -102 1470 0 1466 1467 -1468 -102 -1471 0 c 2+1 --> break c (-b^{1, 102}_2 ∧ b^{1, 102}_1 ∧ -b^{1, 102}_0 ∧ p_102) -> break c in CNF: c b^{1, 102}_2 ∨ -b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ -p_102 ∨ break c in DIMACS: 1466 -1467 1468 -102 1162 0 c 2-1 --> 1 c (-b^{1, 102}_2 ∧ b^{1, 102}_1 ∧ -b^{1, 102}_0 ∧ -p_102) -> (-b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ b^{1, 103}_0) c in CNF: c b^{1, 102}_2 ∨ -b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ p_102 ∨ -b^{1, 103}_2 c b^{1, 102}_2 ∨ -b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ p_102 ∨ -b^{1, 103}_1 c b^{1, 102}_2 ∨ -b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ p_102 ∨ b^{1, 103}_0 c in DIMACS: 1466 -1467 1468 102 -1469 0 1466 -1467 1468 102 -1470 0 1466 -1467 1468 102 1471 0 c 1-1 --> 0 c (-b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ b^{1, 102}_0 ∧ -p_102) -> (-b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ -b^{1, 103}_0) c in CNF: c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ p_102 ∨ -b^{1, 103}_2 c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ p_102 ∨ -b^{1, 103}_1 c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ p_102 ∨ -b^{1, 103}_0 c in DIMACS: 1466 1467 -1468 102 -1469 0 1466 1467 -1468 102 -1470 0 1466 1467 -1468 102 -1471 0 c 0-1 --> -1 c (-b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ -b^{1, 102}_0 ∧ -p_102) -> ( b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ b^{1, 103}_0) c in CNF: c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ p_102 ∨ b^{1, 103}_2 c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ p_102 ∨ -b^{1, 103}_1 c b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ p_102 ∨ b^{1, 103}_0 c in DIMACS: 1466 1467 1468 102 1469 0 1466 1467 1468 102 -1470 0 1466 1467 1468 102 1471 0 c -1-1 --> -2 c ( b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ b^{1, 102}_0 ∧ -p_102) -> ( b^{1, 103}_2 ∧ b^{1, 103}_1 ∧ -b^{1, 103}_0) c in CNF: c -b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ p_102 ∨ b^{1, 103}_2 c -b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ p_102 ∨ b^{1, 103}_1 c -b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ p_102 ∨ -b^{1, 103}_0 c in DIMACS: -1466 1467 -1468 102 1469 0 -1466 1467 -1468 102 1470 0 -1466 1467 -1468 102 -1471 0 c -2-1 --> break c ( b^{1, 102}_2 ∧ b^{1, 102}_1 ∧ -b^{1, 102}_0 ∧ -p_102) -> break c in CNF: c -b^{1, 102}_2 ∨ -b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ p_102 ∨ break c in DIMACS: -1466 -1467 1468 102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 102}_2 ∧ -b^{1, 102}_1 ∧ -b^{1, 102}_0 ∧ true) c in CNF: c -b^{1, 102}_2 ∨ b^{1, 102}_1 ∨ b^{1, 102}_0 ∨ false c in DIMACS: -1466 1467 1468 0 c 3 does not represent an automaton state. c -(-b^{1, 102}_2 ∧ b^{1, 102}_1 ∧ b^{1, 102}_0 ∧ true) c in CNF: c b^{1, 102}_2 ∨ -b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ false c in DIMACS: 1466 -1467 -1468 0 c -3 does not represent an automaton state. c -( b^{1, 102}_2 ∧ b^{1, 102}_1 ∧ b^{1, 102}_0 ∧ true) c in CNF: c -b^{1, 102}_2 ∨ -b^{1, 102}_1 ∨ -b^{1, 102}_0 ∨ false c in DIMACS: -1466 -1467 -1468 0 c i = 103 c -2+1 --> -1 c ( b^{1, 103}_2 ∧ b^{1, 103}_1 ∧ -b^{1, 103}_0 ∧ p_103) -> ( b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ b^{1, 104}_0) c in CNF: c -b^{1, 103}_2 ∨ -b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ -p_103 ∨ b^{1, 104}_2 c -b^{1, 103}_2 ∨ -b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ -p_103 ∨ -b^{1, 104}_1 c -b^{1, 103}_2 ∨ -b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ -p_103 ∨ b^{1, 104}_0 c in DIMACS: -1469 -1470 1471 -103 1472 0 -1469 -1470 1471 -103 -1473 0 -1469 -1470 1471 -103 1474 0 c -1+1 --> 0 c ( b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ b^{1, 103}_0 ∧ p_103) -> (-b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ -b^{1, 104}_0) c in CNF: c -b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ -p_103 ∨ -b^{1, 104}_2 c -b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ -p_103 ∨ -b^{1, 104}_1 c -b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ -p_103 ∨ -b^{1, 104}_0 c in DIMACS: -1469 1470 -1471 -103 -1472 0 -1469 1470 -1471 -103 -1473 0 -1469 1470 -1471 -103 -1474 0 c 0+1 --> 1 c (-b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ -b^{1, 103}_0 ∧ p_103) -> (-b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ b^{1, 104}_0) c in CNF: c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ -p_103 ∨ -b^{1, 104}_2 c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ -p_103 ∨ -b^{1, 104}_1 c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ -p_103 ∨ b^{1, 104}_0 c in DIMACS: 1469 1470 1471 -103 -1472 0 1469 1470 1471 -103 -1473 0 1469 1470 1471 -103 1474 0 c 1+1 --> 2 c (-b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ b^{1, 103}_0 ∧ p_103) -> (-b^{1, 104}_2 ∧ b^{1, 104}_1 ∧ -b^{1, 104}_0) c in CNF: c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ -p_103 ∨ -b^{1, 104}_2 c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ -p_103 ∨ b^{1, 104}_1 c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ -p_103 ∨ -b^{1, 104}_0 c in DIMACS: 1469 1470 -1471 -103 -1472 0 1469 1470 -1471 -103 1473 0 1469 1470 -1471 -103 -1474 0 c 2+1 --> break c (-b^{1, 103}_2 ∧ b^{1, 103}_1 ∧ -b^{1, 103}_0 ∧ p_103) -> break c in CNF: c b^{1, 103}_2 ∨ -b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ -p_103 ∨ break c in DIMACS: 1469 -1470 1471 -103 1162 0 c 2-1 --> 1 c (-b^{1, 103}_2 ∧ b^{1, 103}_1 ∧ -b^{1, 103}_0 ∧ -p_103) -> (-b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ b^{1, 104}_0) c in CNF: c b^{1, 103}_2 ∨ -b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ p_103 ∨ -b^{1, 104}_2 c b^{1, 103}_2 ∨ -b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ p_103 ∨ -b^{1, 104}_1 c b^{1, 103}_2 ∨ -b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ p_103 ∨ b^{1, 104}_0 c in DIMACS: 1469 -1470 1471 103 -1472 0 1469 -1470 1471 103 -1473 0 1469 -1470 1471 103 1474 0 c 1-1 --> 0 c (-b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ b^{1, 103}_0 ∧ -p_103) -> (-b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ -b^{1, 104}_0) c in CNF: c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ p_103 ∨ -b^{1, 104}_2 c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ p_103 ∨ -b^{1, 104}_1 c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ p_103 ∨ -b^{1, 104}_0 c in DIMACS: 1469 1470 -1471 103 -1472 0 1469 1470 -1471 103 -1473 0 1469 1470 -1471 103 -1474 0 c 0-1 --> -1 c (-b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ -b^{1, 103}_0 ∧ -p_103) -> ( b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ b^{1, 104}_0) c in CNF: c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ p_103 ∨ b^{1, 104}_2 c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ p_103 ∨ -b^{1, 104}_1 c b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ p_103 ∨ b^{1, 104}_0 c in DIMACS: 1469 1470 1471 103 1472 0 1469 1470 1471 103 -1473 0 1469 1470 1471 103 1474 0 c -1-1 --> -2 c ( b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ b^{1, 103}_0 ∧ -p_103) -> ( b^{1, 104}_2 ∧ b^{1, 104}_1 ∧ -b^{1, 104}_0) c in CNF: c -b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ p_103 ∨ b^{1, 104}_2 c -b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ p_103 ∨ b^{1, 104}_1 c -b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ p_103 ∨ -b^{1, 104}_0 c in DIMACS: -1469 1470 -1471 103 1472 0 -1469 1470 -1471 103 1473 0 -1469 1470 -1471 103 -1474 0 c -2-1 --> break c ( b^{1, 103}_2 ∧ b^{1, 103}_1 ∧ -b^{1, 103}_0 ∧ -p_103) -> break c in CNF: c -b^{1, 103}_2 ∨ -b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ p_103 ∨ break c in DIMACS: -1469 -1470 1471 103 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 103}_2 ∧ -b^{1, 103}_1 ∧ -b^{1, 103}_0 ∧ true) c in CNF: c -b^{1, 103}_2 ∨ b^{1, 103}_1 ∨ b^{1, 103}_0 ∨ false c in DIMACS: -1469 1470 1471 0 c 3 does not represent an automaton state. c -(-b^{1, 103}_2 ∧ b^{1, 103}_1 ∧ b^{1, 103}_0 ∧ true) c in CNF: c b^{1, 103}_2 ∨ -b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ false c in DIMACS: 1469 -1470 -1471 0 c -3 does not represent an automaton state. c -( b^{1, 103}_2 ∧ b^{1, 103}_1 ∧ b^{1, 103}_0 ∧ true) c in CNF: c -b^{1, 103}_2 ∨ -b^{1, 103}_1 ∨ -b^{1, 103}_0 ∨ false c in DIMACS: -1469 -1470 -1471 0 c i = 104 c -2+1 --> -1 c ( b^{1, 104}_2 ∧ b^{1, 104}_1 ∧ -b^{1, 104}_0 ∧ p_104) -> ( b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ b^{1, 105}_0) c in CNF: c -b^{1, 104}_2 ∨ -b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ -p_104 ∨ b^{1, 105}_2 c -b^{1, 104}_2 ∨ -b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ -p_104 ∨ -b^{1, 105}_1 c -b^{1, 104}_2 ∨ -b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ -p_104 ∨ b^{1, 105}_0 c in DIMACS: -1472 -1473 1474 -104 1475 0 -1472 -1473 1474 -104 -1476 0 -1472 -1473 1474 -104 1477 0 c -1+1 --> 0 c ( b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ b^{1, 104}_0 ∧ p_104) -> (-b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ -b^{1, 105}_0) c in CNF: c -b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ -p_104 ∨ -b^{1, 105}_2 c -b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ -p_104 ∨ -b^{1, 105}_1 c -b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ -p_104 ∨ -b^{1, 105}_0 c in DIMACS: -1472 1473 -1474 -104 -1475 0 -1472 1473 -1474 -104 -1476 0 -1472 1473 -1474 -104 -1477 0 c 0+1 --> 1 c (-b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ -b^{1, 104}_0 ∧ p_104) -> (-b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ b^{1, 105}_0) c in CNF: c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ -p_104 ∨ -b^{1, 105}_2 c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ -p_104 ∨ -b^{1, 105}_1 c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ -p_104 ∨ b^{1, 105}_0 c in DIMACS: 1472 1473 1474 -104 -1475 0 1472 1473 1474 -104 -1476 0 1472 1473 1474 -104 1477 0 c 1+1 --> 2 c (-b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ b^{1, 104}_0 ∧ p_104) -> (-b^{1, 105}_2 ∧ b^{1, 105}_1 ∧ -b^{1, 105}_0) c in CNF: c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ -p_104 ∨ -b^{1, 105}_2 c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ -p_104 ∨ b^{1, 105}_1 c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ -p_104 ∨ -b^{1, 105}_0 c in DIMACS: 1472 1473 -1474 -104 -1475 0 1472 1473 -1474 -104 1476 0 1472 1473 -1474 -104 -1477 0 c 2+1 --> break c (-b^{1, 104}_2 ∧ b^{1, 104}_1 ∧ -b^{1, 104}_0 ∧ p_104) -> break c in CNF: c b^{1, 104}_2 ∨ -b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ -p_104 ∨ break c in DIMACS: 1472 -1473 1474 -104 1162 0 c 2-1 --> 1 c (-b^{1, 104}_2 ∧ b^{1, 104}_1 ∧ -b^{1, 104}_0 ∧ -p_104) -> (-b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ b^{1, 105}_0) c in CNF: c b^{1, 104}_2 ∨ -b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ p_104 ∨ -b^{1, 105}_2 c b^{1, 104}_2 ∨ -b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ p_104 ∨ -b^{1, 105}_1 c b^{1, 104}_2 ∨ -b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ p_104 ∨ b^{1, 105}_0 c in DIMACS: 1472 -1473 1474 104 -1475 0 1472 -1473 1474 104 -1476 0 1472 -1473 1474 104 1477 0 c 1-1 --> 0 c (-b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ b^{1, 104}_0 ∧ -p_104) -> (-b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ -b^{1, 105}_0) c in CNF: c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ p_104 ∨ -b^{1, 105}_2 c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ p_104 ∨ -b^{1, 105}_1 c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ p_104 ∨ -b^{1, 105}_0 c in DIMACS: 1472 1473 -1474 104 -1475 0 1472 1473 -1474 104 -1476 0 1472 1473 -1474 104 -1477 0 c 0-1 --> -1 c (-b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ -b^{1, 104}_0 ∧ -p_104) -> ( b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ b^{1, 105}_0) c in CNF: c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ p_104 ∨ b^{1, 105}_2 c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ p_104 ∨ -b^{1, 105}_1 c b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ p_104 ∨ b^{1, 105}_0 c in DIMACS: 1472 1473 1474 104 1475 0 1472 1473 1474 104 -1476 0 1472 1473 1474 104 1477 0 c -1-1 --> -2 c ( b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ b^{1, 104}_0 ∧ -p_104) -> ( b^{1, 105}_2 ∧ b^{1, 105}_1 ∧ -b^{1, 105}_0) c in CNF: c -b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ p_104 ∨ b^{1, 105}_2 c -b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ p_104 ∨ b^{1, 105}_1 c -b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ p_104 ∨ -b^{1, 105}_0 c in DIMACS: -1472 1473 -1474 104 1475 0 -1472 1473 -1474 104 1476 0 -1472 1473 -1474 104 -1477 0 c -2-1 --> break c ( b^{1, 104}_2 ∧ b^{1, 104}_1 ∧ -b^{1, 104}_0 ∧ -p_104) -> break c in CNF: c -b^{1, 104}_2 ∨ -b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ p_104 ∨ break c in DIMACS: -1472 -1473 1474 104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 104}_2 ∧ -b^{1, 104}_1 ∧ -b^{1, 104}_0 ∧ true) c in CNF: c -b^{1, 104}_2 ∨ b^{1, 104}_1 ∨ b^{1, 104}_0 ∨ false c in DIMACS: -1472 1473 1474 0 c 3 does not represent an automaton state. c -(-b^{1, 104}_2 ∧ b^{1, 104}_1 ∧ b^{1, 104}_0 ∧ true) c in CNF: c b^{1, 104}_2 ∨ -b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ false c in DIMACS: 1472 -1473 -1474 0 c -3 does not represent an automaton state. c -( b^{1, 104}_2 ∧ b^{1, 104}_1 ∧ b^{1, 104}_0 ∧ true) c in CNF: c -b^{1, 104}_2 ∨ -b^{1, 104}_1 ∨ -b^{1, 104}_0 ∨ false c in DIMACS: -1472 -1473 -1474 0 c i = 105 c -2+1 --> -1 c ( b^{1, 105}_2 ∧ b^{1, 105}_1 ∧ -b^{1, 105}_0 ∧ p_105) -> ( b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ b^{1, 106}_0) c in CNF: c -b^{1, 105}_2 ∨ -b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ -p_105 ∨ b^{1, 106}_2 c -b^{1, 105}_2 ∨ -b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ -p_105 ∨ -b^{1, 106}_1 c -b^{1, 105}_2 ∨ -b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ -p_105 ∨ b^{1, 106}_0 c in DIMACS: -1475 -1476 1477 -105 1478 0 -1475 -1476 1477 -105 -1479 0 -1475 -1476 1477 -105 1480 0 c -1+1 --> 0 c ( b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ b^{1, 105}_0 ∧ p_105) -> (-b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ -b^{1, 106}_0) c in CNF: c -b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ -p_105 ∨ -b^{1, 106}_2 c -b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ -p_105 ∨ -b^{1, 106}_1 c -b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ -p_105 ∨ -b^{1, 106}_0 c in DIMACS: -1475 1476 -1477 -105 -1478 0 -1475 1476 -1477 -105 -1479 0 -1475 1476 -1477 -105 -1480 0 c 0+1 --> 1 c (-b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ -b^{1, 105}_0 ∧ p_105) -> (-b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ b^{1, 106}_0) c in CNF: c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ -p_105 ∨ -b^{1, 106}_2 c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ -p_105 ∨ -b^{1, 106}_1 c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ -p_105 ∨ b^{1, 106}_0 c in DIMACS: 1475 1476 1477 -105 -1478 0 1475 1476 1477 -105 -1479 0 1475 1476 1477 -105 1480 0 c 1+1 --> 2 c (-b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ b^{1, 105}_0 ∧ p_105) -> (-b^{1, 106}_2 ∧ b^{1, 106}_1 ∧ -b^{1, 106}_0) c in CNF: c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ -p_105 ∨ -b^{1, 106}_2 c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ -p_105 ∨ b^{1, 106}_1 c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ -p_105 ∨ -b^{1, 106}_0 c in DIMACS: 1475 1476 -1477 -105 -1478 0 1475 1476 -1477 -105 1479 0 1475 1476 -1477 -105 -1480 0 c 2+1 --> break c (-b^{1, 105}_2 ∧ b^{1, 105}_1 ∧ -b^{1, 105}_0 ∧ p_105) -> break c in CNF: c b^{1, 105}_2 ∨ -b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ -p_105 ∨ break c in DIMACS: 1475 -1476 1477 -105 1162 0 c 2-1 --> 1 c (-b^{1, 105}_2 ∧ b^{1, 105}_1 ∧ -b^{1, 105}_0 ∧ -p_105) -> (-b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ b^{1, 106}_0) c in CNF: c b^{1, 105}_2 ∨ -b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ p_105 ∨ -b^{1, 106}_2 c b^{1, 105}_2 ∨ -b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ p_105 ∨ -b^{1, 106}_1 c b^{1, 105}_2 ∨ -b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ p_105 ∨ b^{1, 106}_0 c in DIMACS: 1475 -1476 1477 105 -1478 0 1475 -1476 1477 105 -1479 0 1475 -1476 1477 105 1480 0 c 1-1 --> 0 c (-b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ b^{1, 105}_0 ∧ -p_105) -> (-b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ -b^{1, 106}_0) c in CNF: c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ p_105 ∨ -b^{1, 106}_2 c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ p_105 ∨ -b^{1, 106}_1 c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ p_105 ∨ -b^{1, 106}_0 c in DIMACS: 1475 1476 -1477 105 -1478 0 1475 1476 -1477 105 -1479 0 1475 1476 -1477 105 -1480 0 c 0-1 --> -1 c (-b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ -b^{1, 105}_0 ∧ -p_105) -> ( b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ b^{1, 106}_0) c in CNF: c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ p_105 ∨ b^{1, 106}_2 c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ p_105 ∨ -b^{1, 106}_1 c b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ p_105 ∨ b^{1, 106}_0 c in DIMACS: 1475 1476 1477 105 1478 0 1475 1476 1477 105 -1479 0 1475 1476 1477 105 1480 0 c -1-1 --> -2 c ( b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ b^{1, 105}_0 ∧ -p_105) -> ( b^{1, 106}_2 ∧ b^{1, 106}_1 ∧ -b^{1, 106}_0) c in CNF: c -b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ p_105 ∨ b^{1, 106}_2 c -b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ p_105 ∨ b^{1, 106}_1 c -b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ p_105 ∨ -b^{1, 106}_0 c in DIMACS: -1475 1476 -1477 105 1478 0 -1475 1476 -1477 105 1479 0 -1475 1476 -1477 105 -1480 0 c -2-1 --> break c ( b^{1, 105}_2 ∧ b^{1, 105}_1 ∧ -b^{1, 105}_0 ∧ -p_105) -> break c in CNF: c -b^{1, 105}_2 ∨ -b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ p_105 ∨ break c in DIMACS: -1475 -1476 1477 105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 105}_2 ∧ -b^{1, 105}_1 ∧ -b^{1, 105}_0 ∧ true) c in CNF: c -b^{1, 105}_2 ∨ b^{1, 105}_1 ∨ b^{1, 105}_0 ∨ false c in DIMACS: -1475 1476 1477 0 c 3 does not represent an automaton state. c -(-b^{1, 105}_2 ∧ b^{1, 105}_1 ∧ b^{1, 105}_0 ∧ true) c in CNF: c b^{1, 105}_2 ∨ -b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ false c in DIMACS: 1475 -1476 -1477 0 c -3 does not represent an automaton state. c -( b^{1, 105}_2 ∧ b^{1, 105}_1 ∧ b^{1, 105}_0 ∧ true) c in CNF: c -b^{1, 105}_2 ∨ -b^{1, 105}_1 ∨ -b^{1, 105}_0 ∨ false c in DIMACS: -1475 -1476 -1477 0 c i = 106 c -2+1 --> -1 c ( b^{1, 106}_2 ∧ b^{1, 106}_1 ∧ -b^{1, 106}_0 ∧ p_106) -> ( b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ b^{1, 107}_0) c in CNF: c -b^{1, 106}_2 ∨ -b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ -p_106 ∨ b^{1, 107}_2 c -b^{1, 106}_2 ∨ -b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ -p_106 ∨ -b^{1, 107}_1 c -b^{1, 106}_2 ∨ -b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ -p_106 ∨ b^{1, 107}_0 c in DIMACS: -1478 -1479 1480 -106 1481 0 -1478 -1479 1480 -106 -1482 0 -1478 -1479 1480 -106 1483 0 c -1+1 --> 0 c ( b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ b^{1, 106}_0 ∧ p_106) -> (-b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ -b^{1, 107}_0) c in CNF: c -b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ -p_106 ∨ -b^{1, 107}_2 c -b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ -p_106 ∨ -b^{1, 107}_1 c -b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ -p_106 ∨ -b^{1, 107}_0 c in DIMACS: -1478 1479 -1480 -106 -1481 0 -1478 1479 -1480 -106 -1482 0 -1478 1479 -1480 -106 -1483 0 c 0+1 --> 1 c (-b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ -b^{1, 106}_0 ∧ p_106) -> (-b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ b^{1, 107}_0) c in CNF: c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ -p_106 ∨ -b^{1, 107}_2 c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ -p_106 ∨ -b^{1, 107}_1 c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ -p_106 ∨ b^{1, 107}_0 c in DIMACS: 1478 1479 1480 -106 -1481 0 1478 1479 1480 -106 -1482 0 1478 1479 1480 -106 1483 0 c 1+1 --> 2 c (-b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ b^{1, 106}_0 ∧ p_106) -> (-b^{1, 107}_2 ∧ b^{1, 107}_1 ∧ -b^{1, 107}_0) c in CNF: c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ -p_106 ∨ -b^{1, 107}_2 c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ -p_106 ∨ b^{1, 107}_1 c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ -p_106 ∨ -b^{1, 107}_0 c in DIMACS: 1478 1479 -1480 -106 -1481 0 1478 1479 -1480 -106 1482 0 1478 1479 -1480 -106 -1483 0 c 2+1 --> break c (-b^{1, 106}_2 ∧ b^{1, 106}_1 ∧ -b^{1, 106}_0 ∧ p_106) -> break c in CNF: c b^{1, 106}_2 ∨ -b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ -p_106 ∨ break c in DIMACS: 1478 -1479 1480 -106 1162 0 c 2-1 --> 1 c (-b^{1, 106}_2 ∧ b^{1, 106}_1 ∧ -b^{1, 106}_0 ∧ -p_106) -> (-b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ b^{1, 107}_0) c in CNF: c b^{1, 106}_2 ∨ -b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ p_106 ∨ -b^{1, 107}_2 c b^{1, 106}_2 ∨ -b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ p_106 ∨ -b^{1, 107}_1 c b^{1, 106}_2 ∨ -b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ p_106 ∨ b^{1, 107}_0 c in DIMACS: 1478 -1479 1480 106 -1481 0 1478 -1479 1480 106 -1482 0 1478 -1479 1480 106 1483 0 c 1-1 --> 0 c (-b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ b^{1, 106}_0 ∧ -p_106) -> (-b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ -b^{1, 107}_0) c in CNF: c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ p_106 ∨ -b^{1, 107}_2 c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ p_106 ∨ -b^{1, 107}_1 c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ p_106 ∨ -b^{1, 107}_0 c in DIMACS: 1478 1479 -1480 106 -1481 0 1478 1479 -1480 106 -1482 0 1478 1479 -1480 106 -1483 0 c 0-1 --> -1 c (-b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ -b^{1, 106}_0 ∧ -p_106) -> ( b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ b^{1, 107}_0) c in CNF: c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ p_106 ∨ b^{1, 107}_2 c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ p_106 ∨ -b^{1, 107}_1 c b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ p_106 ∨ b^{1, 107}_0 c in DIMACS: 1478 1479 1480 106 1481 0 1478 1479 1480 106 -1482 0 1478 1479 1480 106 1483 0 c -1-1 --> -2 c ( b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ b^{1, 106}_0 ∧ -p_106) -> ( b^{1, 107}_2 ∧ b^{1, 107}_1 ∧ -b^{1, 107}_0) c in CNF: c -b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ p_106 ∨ b^{1, 107}_2 c -b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ p_106 ∨ b^{1, 107}_1 c -b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ p_106 ∨ -b^{1, 107}_0 c in DIMACS: -1478 1479 -1480 106 1481 0 -1478 1479 -1480 106 1482 0 -1478 1479 -1480 106 -1483 0 c -2-1 --> break c ( b^{1, 106}_2 ∧ b^{1, 106}_1 ∧ -b^{1, 106}_0 ∧ -p_106) -> break c in CNF: c -b^{1, 106}_2 ∨ -b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ p_106 ∨ break c in DIMACS: -1478 -1479 1480 106 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 106}_2 ∧ -b^{1, 106}_1 ∧ -b^{1, 106}_0 ∧ true) c in CNF: c -b^{1, 106}_2 ∨ b^{1, 106}_1 ∨ b^{1, 106}_0 ∨ false c in DIMACS: -1478 1479 1480 0 c 3 does not represent an automaton state. c -(-b^{1, 106}_2 ∧ b^{1, 106}_1 ∧ b^{1, 106}_0 ∧ true) c in CNF: c b^{1, 106}_2 ∨ -b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ false c in DIMACS: 1478 -1479 -1480 0 c -3 does not represent an automaton state. c -( b^{1, 106}_2 ∧ b^{1, 106}_1 ∧ b^{1, 106}_0 ∧ true) c in CNF: c -b^{1, 106}_2 ∨ -b^{1, 106}_1 ∨ -b^{1, 106}_0 ∨ false c in DIMACS: -1478 -1479 -1480 0 c i = 107 c -2+1 --> -1 c ( b^{1, 107}_2 ∧ b^{1, 107}_1 ∧ -b^{1, 107}_0 ∧ p_107) -> ( b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ b^{1, 108}_0) c in CNF: c -b^{1, 107}_2 ∨ -b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ -p_107 ∨ b^{1, 108}_2 c -b^{1, 107}_2 ∨ -b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ -p_107 ∨ -b^{1, 108}_1 c -b^{1, 107}_2 ∨ -b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ -p_107 ∨ b^{1, 108}_0 c in DIMACS: -1481 -1482 1483 -107 1484 0 -1481 -1482 1483 -107 -1485 0 -1481 -1482 1483 -107 1486 0 c -1+1 --> 0 c ( b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ b^{1, 107}_0 ∧ p_107) -> (-b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ -b^{1, 108}_0) c in CNF: c -b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ -p_107 ∨ -b^{1, 108}_2 c -b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ -p_107 ∨ -b^{1, 108}_1 c -b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ -p_107 ∨ -b^{1, 108}_0 c in DIMACS: -1481 1482 -1483 -107 -1484 0 -1481 1482 -1483 -107 -1485 0 -1481 1482 -1483 -107 -1486 0 c 0+1 --> 1 c (-b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ -b^{1, 107}_0 ∧ p_107) -> (-b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ b^{1, 108}_0) c in CNF: c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ -p_107 ∨ -b^{1, 108}_2 c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ -p_107 ∨ -b^{1, 108}_1 c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ -p_107 ∨ b^{1, 108}_0 c in DIMACS: 1481 1482 1483 -107 -1484 0 1481 1482 1483 -107 -1485 0 1481 1482 1483 -107 1486 0 c 1+1 --> 2 c (-b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ b^{1, 107}_0 ∧ p_107) -> (-b^{1, 108}_2 ∧ b^{1, 108}_1 ∧ -b^{1, 108}_0) c in CNF: c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ -p_107 ∨ -b^{1, 108}_2 c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ -p_107 ∨ b^{1, 108}_1 c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ -p_107 ∨ -b^{1, 108}_0 c in DIMACS: 1481 1482 -1483 -107 -1484 0 1481 1482 -1483 -107 1485 0 1481 1482 -1483 -107 -1486 0 c 2+1 --> break c (-b^{1, 107}_2 ∧ b^{1, 107}_1 ∧ -b^{1, 107}_0 ∧ p_107) -> break c in CNF: c b^{1, 107}_2 ∨ -b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ -p_107 ∨ break c in DIMACS: 1481 -1482 1483 -107 1162 0 c 2-1 --> 1 c (-b^{1, 107}_2 ∧ b^{1, 107}_1 ∧ -b^{1, 107}_0 ∧ -p_107) -> (-b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ b^{1, 108}_0) c in CNF: c b^{1, 107}_2 ∨ -b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ p_107 ∨ -b^{1, 108}_2 c b^{1, 107}_2 ∨ -b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ p_107 ∨ -b^{1, 108}_1 c b^{1, 107}_2 ∨ -b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ p_107 ∨ b^{1, 108}_0 c in DIMACS: 1481 -1482 1483 107 -1484 0 1481 -1482 1483 107 -1485 0 1481 -1482 1483 107 1486 0 c 1-1 --> 0 c (-b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ b^{1, 107}_0 ∧ -p_107) -> (-b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ -b^{1, 108}_0) c in CNF: c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ p_107 ∨ -b^{1, 108}_2 c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ p_107 ∨ -b^{1, 108}_1 c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ p_107 ∨ -b^{1, 108}_0 c in DIMACS: 1481 1482 -1483 107 -1484 0 1481 1482 -1483 107 -1485 0 1481 1482 -1483 107 -1486 0 c 0-1 --> -1 c (-b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ -b^{1, 107}_0 ∧ -p_107) -> ( b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ b^{1, 108}_0) c in CNF: c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ p_107 ∨ b^{1, 108}_2 c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ p_107 ∨ -b^{1, 108}_1 c b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ p_107 ∨ b^{1, 108}_0 c in DIMACS: 1481 1482 1483 107 1484 0 1481 1482 1483 107 -1485 0 1481 1482 1483 107 1486 0 c -1-1 --> -2 c ( b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ b^{1, 107}_0 ∧ -p_107) -> ( b^{1, 108}_2 ∧ b^{1, 108}_1 ∧ -b^{1, 108}_0) c in CNF: c -b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ p_107 ∨ b^{1, 108}_2 c -b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ p_107 ∨ b^{1, 108}_1 c -b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ p_107 ∨ -b^{1, 108}_0 c in DIMACS: -1481 1482 -1483 107 1484 0 -1481 1482 -1483 107 1485 0 -1481 1482 -1483 107 -1486 0 c -2-1 --> break c ( b^{1, 107}_2 ∧ b^{1, 107}_1 ∧ -b^{1, 107}_0 ∧ -p_107) -> break c in CNF: c -b^{1, 107}_2 ∨ -b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ p_107 ∨ break c in DIMACS: -1481 -1482 1483 107 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 107}_2 ∧ -b^{1, 107}_1 ∧ -b^{1, 107}_0 ∧ true) c in CNF: c -b^{1, 107}_2 ∨ b^{1, 107}_1 ∨ b^{1, 107}_0 ∨ false c in DIMACS: -1481 1482 1483 0 c 3 does not represent an automaton state. c -(-b^{1, 107}_2 ∧ b^{1, 107}_1 ∧ b^{1, 107}_0 ∧ true) c in CNF: c b^{1, 107}_2 ∨ -b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ false c in DIMACS: 1481 -1482 -1483 0 c -3 does not represent an automaton state. c -( b^{1, 107}_2 ∧ b^{1, 107}_1 ∧ b^{1, 107}_0 ∧ true) c in CNF: c -b^{1, 107}_2 ∨ -b^{1, 107}_1 ∨ -b^{1, 107}_0 ∨ false c in DIMACS: -1481 -1482 -1483 0 c i = 108 c -2+1 --> -1 c ( b^{1, 108}_2 ∧ b^{1, 108}_1 ∧ -b^{1, 108}_0 ∧ p_108) -> ( b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ b^{1, 109}_0) c in CNF: c -b^{1, 108}_2 ∨ -b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ -p_108 ∨ b^{1, 109}_2 c -b^{1, 108}_2 ∨ -b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ -p_108 ∨ -b^{1, 109}_1 c -b^{1, 108}_2 ∨ -b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ -p_108 ∨ b^{1, 109}_0 c in DIMACS: -1484 -1485 1486 -108 1487 0 -1484 -1485 1486 -108 -1488 0 -1484 -1485 1486 -108 1489 0 c -1+1 --> 0 c ( b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ b^{1, 108}_0 ∧ p_108) -> (-b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ -b^{1, 109}_0) c in CNF: c -b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ -p_108 ∨ -b^{1, 109}_2 c -b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ -p_108 ∨ -b^{1, 109}_1 c -b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ -p_108 ∨ -b^{1, 109}_0 c in DIMACS: -1484 1485 -1486 -108 -1487 0 -1484 1485 -1486 -108 -1488 0 -1484 1485 -1486 -108 -1489 0 c 0+1 --> 1 c (-b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ -b^{1, 108}_0 ∧ p_108) -> (-b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ b^{1, 109}_0) c in CNF: c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ -p_108 ∨ -b^{1, 109}_2 c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ -p_108 ∨ -b^{1, 109}_1 c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ -p_108 ∨ b^{1, 109}_0 c in DIMACS: 1484 1485 1486 -108 -1487 0 1484 1485 1486 -108 -1488 0 1484 1485 1486 -108 1489 0 c 1+1 --> 2 c (-b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ b^{1, 108}_0 ∧ p_108) -> (-b^{1, 109}_2 ∧ b^{1, 109}_1 ∧ -b^{1, 109}_0) c in CNF: c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ -p_108 ∨ -b^{1, 109}_2 c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ -p_108 ∨ b^{1, 109}_1 c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ -p_108 ∨ -b^{1, 109}_0 c in DIMACS: 1484 1485 -1486 -108 -1487 0 1484 1485 -1486 -108 1488 0 1484 1485 -1486 -108 -1489 0 c 2+1 --> break c (-b^{1, 108}_2 ∧ b^{1, 108}_1 ∧ -b^{1, 108}_0 ∧ p_108) -> break c in CNF: c b^{1, 108}_2 ∨ -b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ -p_108 ∨ break c in DIMACS: 1484 -1485 1486 -108 1162 0 c 2-1 --> 1 c (-b^{1, 108}_2 ∧ b^{1, 108}_1 ∧ -b^{1, 108}_0 ∧ -p_108) -> (-b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ b^{1, 109}_0) c in CNF: c b^{1, 108}_2 ∨ -b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ p_108 ∨ -b^{1, 109}_2 c b^{1, 108}_2 ∨ -b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ p_108 ∨ -b^{1, 109}_1 c b^{1, 108}_2 ∨ -b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ p_108 ∨ b^{1, 109}_0 c in DIMACS: 1484 -1485 1486 108 -1487 0 1484 -1485 1486 108 -1488 0 1484 -1485 1486 108 1489 0 c 1-1 --> 0 c (-b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ b^{1, 108}_0 ∧ -p_108) -> (-b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ -b^{1, 109}_0) c in CNF: c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ p_108 ∨ -b^{1, 109}_2 c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ p_108 ∨ -b^{1, 109}_1 c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ p_108 ∨ -b^{1, 109}_0 c in DIMACS: 1484 1485 -1486 108 -1487 0 1484 1485 -1486 108 -1488 0 1484 1485 -1486 108 -1489 0 c 0-1 --> -1 c (-b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ -b^{1, 108}_0 ∧ -p_108) -> ( b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ b^{1, 109}_0) c in CNF: c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ p_108 ∨ b^{1, 109}_2 c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ p_108 ∨ -b^{1, 109}_1 c b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ p_108 ∨ b^{1, 109}_0 c in DIMACS: 1484 1485 1486 108 1487 0 1484 1485 1486 108 -1488 0 1484 1485 1486 108 1489 0 c -1-1 --> -2 c ( b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ b^{1, 108}_0 ∧ -p_108) -> ( b^{1, 109}_2 ∧ b^{1, 109}_1 ∧ -b^{1, 109}_0) c in CNF: c -b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ p_108 ∨ b^{1, 109}_2 c -b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ p_108 ∨ b^{1, 109}_1 c -b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ p_108 ∨ -b^{1, 109}_0 c in DIMACS: -1484 1485 -1486 108 1487 0 -1484 1485 -1486 108 1488 0 -1484 1485 -1486 108 -1489 0 c -2-1 --> break c ( b^{1, 108}_2 ∧ b^{1, 108}_1 ∧ -b^{1, 108}_0 ∧ -p_108) -> break c in CNF: c -b^{1, 108}_2 ∨ -b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ p_108 ∨ break c in DIMACS: -1484 -1485 1486 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 108}_2 ∧ -b^{1, 108}_1 ∧ -b^{1, 108}_0 ∧ true) c in CNF: c -b^{1, 108}_2 ∨ b^{1, 108}_1 ∨ b^{1, 108}_0 ∨ false c in DIMACS: -1484 1485 1486 0 c 3 does not represent an automaton state. c -(-b^{1, 108}_2 ∧ b^{1, 108}_1 ∧ b^{1, 108}_0 ∧ true) c in CNF: c b^{1, 108}_2 ∨ -b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ false c in DIMACS: 1484 -1485 -1486 0 c -3 does not represent an automaton state. c -( b^{1, 108}_2 ∧ b^{1, 108}_1 ∧ b^{1, 108}_0 ∧ true) c in CNF: c -b^{1, 108}_2 ∨ -b^{1, 108}_1 ∨ -b^{1, 108}_0 ∨ false c in DIMACS: -1484 -1485 -1486 0 c i = 109 c -2+1 --> -1 c ( b^{1, 109}_2 ∧ b^{1, 109}_1 ∧ -b^{1, 109}_0 ∧ p_109) -> ( b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ b^{1, 110}_0) c in CNF: c -b^{1, 109}_2 ∨ -b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ -p_109 ∨ b^{1, 110}_2 c -b^{1, 109}_2 ∨ -b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ -p_109 ∨ -b^{1, 110}_1 c -b^{1, 109}_2 ∨ -b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ -p_109 ∨ b^{1, 110}_0 c in DIMACS: -1487 -1488 1489 -109 1490 0 -1487 -1488 1489 -109 -1491 0 -1487 -1488 1489 -109 1492 0 c -1+1 --> 0 c ( b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ b^{1, 109}_0 ∧ p_109) -> (-b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ -b^{1, 110}_0) c in CNF: c -b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ -p_109 ∨ -b^{1, 110}_2 c -b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ -p_109 ∨ -b^{1, 110}_1 c -b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ -p_109 ∨ -b^{1, 110}_0 c in DIMACS: -1487 1488 -1489 -109 -1490 0 -1487 1488 -1489 -109 -1491 0 -1487 1488 -1489 -109 -1492 0 c 0+1 --> 1 c (-b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ -b^{1, 109}_0 ∧ p_109) -> (-b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ b^{1, 110}_0) c in CNF: c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ -p_109 ∨ -b^{1, 110}_2 c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ -p_109 ∨ -b^{1, 110}_1 c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ -p_109 ∨ b^{1, 110}_0 c in DIMACS: 1487 1488 1489 -109 -1490 0 1487 1488 1489 -109 -1491 0 1487 1488 1489 -109 1492 0 c 1+1 --> 2 c (-b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ b^{1, 109}_0 ∧ p_109) -> (-b^{1, 110}_2 ∧ b^{1, 110}_1 ∧ -b^{1, 110}_0) c in CNF: c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ -p_109 ∨ -b^{1, 110}_2 c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ -p_109 ∨ b^{1, 110}_1 c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ -p_109 ∨ -b^{1, 110}_0 c in DIMACS: 1487 1488 -1489 -109 -1490 0 1487 1488 -1489 -109 1491 0 1487 1488 -1489 -109 -1492 0 c 2+1 --> break c (-b^{1, 109}_2 ∧ b^{1, 109}_1 ∧ -b^{1, 109}_0 ∧ p_109) -> break c in CNF: c b^{1, 109}_2 ∨ -b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ -p_109 ∨ break c in DIMACS: 1487 -1488 1489 -109 1162 0 c 2-1 --> 1 c (-b^{1, 109}_2 ∧ b^{1, 109}_1 ∧ -b^{1, 109}_0 ∧ -p_109) -> (-b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ b^{1, 110}_0) c in CNF: c b^{1, 109}_2 ∨ -b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ p_109 ∨ -b^{1, 110}_2 c b^{1, 109}_2 ∨ -b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ p_109 ∨ -b^{1, 110}_1 c b^{1, 109}_2 ∨ -b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ p_109 ∨ b^{1, 110}_0 c in DIMACS: 1487 -1488 1489 109 -1490 0 1487 -1488 1489 109 -1491 0 1487 -1488 1489 109 1492 0 c 1-1 --> 0 c (-b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ b^{1, 109}_0 ∧ -p_109) -> (-b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ -b^{1, 110}_0) c in CNF: c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ p_109 ∨ -b^{1, 110}_2 c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ p_109 ∨ -b^{1, 110}_1 c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ p_109 ∨ -b^{1, 110}_0 c in DIMACS: 1487 1488 -1489 109 -1490 0 1487 1488 -1489 109 -1491 0 1487 1488 -1489 109 -1492 0 c 0-1 --> -1 c (-b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ -b^{1, 109}_0 ∧ -p_109) -> ( b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ b^{1, 110}_0) c in CNF: c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ p_109 ∨ b^{1, 110}_2 c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ p_109 ∨ -b^{1, 110}_1 c b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ p_109 ∨ b^{1, 110}_0 c in DIMACS: 1487 1488 1489 109 1490 0 1487 1488 1489 109 -1491 0 1487 1488 1489 109 1492 0 c -1-1 --> -2 c ( b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ b^{1, 109}_0 ∧ -p_109) -> ( b^{1, 110}_2 ∧ b^{1, 110}_1 ∧ -b^{1, 110}_0) c in CNF: c -b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ p_109 ∨ b^{1, 110}_2 c -b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ p_109 ∨ b^{1, 110}_1 c -b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ p_109 ∨ -b^{1, 110}_0 c in DIMACS: -1487 1488 -1489 109 1490 0 -1487 1488 -1489 109 1491 0 -1487 1488 -1489 109 -1492 0 c -2-1 --> break c ( b^{1, 109}_2 ∧ b^{1, 109}_1 ∧ -b^{1, 109}_0 ∧ -p_109) -> break c in CNF: c -b^{1, 109}_2 ∨ -b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ p_109 ∨ break c in DIMACS: -1487 -1488 1489 109 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 109}_2 ∧ -b^{1, 109}_1 ∧ -b^{1, 109}_0 ∧ true) c in CNF: c -b^{1, 109}_2 ∨ b^{1, 109}_1 ∨ b^{1, 109}_0 ∨ false c in DIMACS: -1487 1488 1489 0 c 3 does not represent an automaton state. c -(-b^{1, 109}_2 ∧ b^{1, 109}_1 ∧ b^{1, 109}_0 ∧ true) c in CNF: c b^{1, 109}_2 ∨ -b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ false c in DIMACS: 1487 -1488 -1489 0 c -3 does not represent an automaton state. c -( b^{1, 109}_2 ∧ b^{1, 109}_1 ∧ b^{1, 109}_0 ∧ true) c in CNF: c -b^{1, 109}_2 ∨ -b^{1, 109}_1 ∨ -b^{1, 109}_0 ∨ false c in DIMACS: -1487 -1488 -1489 0 c i = 110 c -2+1 --> -1 c ( b^{1, 110}_2 ∧ b^{1, 110}_1 ∧ -b^{1, 110}_0 ∧ p_110) -> ( b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ b^{1, 111}_0) c in CNF: c -b^{1, 110}_2 ∨ -b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ -p_110 ∨ b^{1, 111}_2 c -b^{1, 110}_2 ∨ -b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ -p_110 ∨ -b^{1, 111}_1 c -b^{1, 110}_2 ∨ -b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ -p_110 ∨ b^{1, 111}_0 c in DIMACS: -1490 -1491 1492 -110 1493 0 -1490 -1491 1492 -110 -1494 0 -1490 -1491 1492 -110 1495 0 c -1+1 --> 0 c ( b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ b^{1, 110}_0 ∧ p_110) -> (-b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ -b^{1, 111}_0) c in CNF: c -b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ -p_110 ∨ -b^{1, 111}_2 c -b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ -p_110 ∨ -b^{1, 111}_1 c -b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ -p_110 ∨ -b^{1, 111}_0 c in DIMACS: -1490 1491 -1492 -110 -1493 0 -1490 1491 -1492 -110 -1494 0 -1490 1491 -1492 -110 -1495 0 c 0+1 --> 1 c (-b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ -b^{1, 110}_0 ∧ p_110) -> (-b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ b^{1, 111}_0) c in CNF: c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ -p_110 ∨ -b^{1, 111}_2 c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ -p_110 ∨ -b^{1, 111}_1 c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ -p_110 ∨ b^{1, 111}_0 c in DIMACS: 1490 1491 1492 -110 -1493 0 1490 1491 1492 -110 -1494 0 1490 1491 1492 -110 1495 0 c 1+1 --> 2 c (-b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ b^{1, 110}_0 ∧ p_110) -> (-b^{1, 111}_2 ∧ b^{1, 111}_1 ∧ -b^{1, 111}_0) c in CNF: c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ -p_110 ∨ -b^{1, 111}_2 c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ -p_110 ∨ b^{1, 111}_1 c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ -p_110 ∨ -b^{1, 111}_0 c in DIMACS: 1490 1491 -1492 -110 -1493 0 1490 1491 -1492 -110 1494 0 1490 1491 -1492 -110 -1495 0 c 2+1 --> break c (-b^{1, 110}_2 ∧ b^{1, 110}_1 ∧ -b^{1, 110}_0 ∧ p_110) -> break c in CNF: c b^{1, 110}_2 ∨ -b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ -p_110 ∨ break c in DIMACS: 1490 -1491 1492 -110 1162 0 c 2-1 --> 1 c (-b^{1, 110}_2 ∧ b^{1, 110}_1 ∧ -b^{1, 110}_0 ∧ -p_110) -> (-b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ b^{1, 111}_0) c in CNF: c b^{1, 110}_2 ∨ -b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ p_110 ∨ -b^{1, 111}_2 c b^{1, 110}_2 ∨ -b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ p_110 ∨ -b^{1, 111}_1 c b^{1, 110}_2 ∨ -b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ p_110 ∨ b^{1, 111}_0 c in DIMACS: 1490 -1491 1492 110 -1493 0 1490 -1491 1492 110 -1494 0 1490 -1491 1492 110 1495 0 c 1-1 --> 0 c (-b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ b^{1, 110}_0 ∧ -p_110) -> (-b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ -b^{1, 111}_0) c in CNF: c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ p_110 ∨ -b^{1, 111}_2 c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ p_110 ∨ -b^{1, 111}_1 c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ p_110 ∨ -b^{1, 111}_0 c in DIMACS: 1490 1491 -1492 110 -1493 0 1490 1491 -1492 110 -1494 0 1490 1491 -1492 110 -1495 0 c 0-1 --> -1 c (-b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ -b^{1, 110}_0 ∧ -p_110) -> ( b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ b^{1, 111}_0) c in CNF: c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ p_110 ∨ b^{1, 111}_2 c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ p_110 ∨ -b^{1, 111}_1 c b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ p_110 ∨ b^{1, 111}_0 c in DIMACS: 1490 1491 1492 110 1493 0 1490 1491 1492 110 -1494 0 1490 1491 1492 110 1495 0 c -1-1 --> -2 c ( b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ b^{1, 110}_0 ∧ -p_110) -> ( b^{1, 111}_2 ∧ b^{1, 111}_1 ∧ -b^{1, 111}_0) c in CNF: c -b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ p_110 ∨ b^{1, 111}_2 c -b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ p_110 ∨ b^{1, 111}_1 c -b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ p_110 ∨ -b^{1, 111}_0 c in DIMACS: -1490 1491 -1492 110 1493 0 -1490 1491 -1492 110 1494 0 -1490 1491 -1492 110 -1495 0 c -2-1 --> break c ( b^{1, 110}_2 ∧ b^{1, 110}_1 ∧ -b^{1, 110}_0 ∧ -p_110) -> break c in CNF: c -b^{1, 110}_2 ∨ -b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ p_110 ∨ break c in DIMACS: -1490 -1491 1492 110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 110}_2 ∧ -b^{1, 110}_1 ∧ -b^{1, 110}_0 ∧ true) c in CNF: c -b^{1, 110}_2 ∨ b^{1, 110}_1 ∨ b^{1, 110}_0 ∨ false c in DIMACS: -1490 1491 1492 0 c 3 does not represent an automaton state. c -(-b^{1, 110}_2 ∧ b^{1, 110}_1 ∧ b^{1, 110}_0 ∧ true) c in CNF: c b^{1, 110}_2 ∨ -b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ false c in DIMACS: 1490 -1491 -1492 0 c -3 does not represent an automaton state. c -( b^{1, 110}_2 ∧ b^{1, 110}_1 ∧ b^{1, 110}_0 ∧ true) c in CNF: c -b^{1, 110}_2 ∨ -b^{1, 110}_1 ∨ -b^{1, 110}_0 ∨ false c in DIMACS: -1490 -1491 -1492 0 c i = 111 c -2+1 --> -1 c ( b^{1, 111}_2 ∧ b^{1, 111}_1 ∧ -b^{1, 111}_0 ∧ p_111) -> ( b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ b^{1, 112}_0) c in CNF: c -b^{1, 111}_2 ∨ -b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ -p_111 ∨ b^{1, 112}_2 c -b^{1, 111}_2 ∨ -b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ -p_111 ∨ -b^{1, 112}_1 c -b^{1, 111}_2 ∨ -b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ -p_111 ∨ b^{1, 112}_0 c in DIMACS: -1493 -1494 1495 -111 1496 0 -1493 -1494 1495 -111 -1497 0 -1493 -1494 1495 -111 1498 0 c -1+1 --> 0 c ( b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ b^{1, 111}_0 ∧ p_111) -> (-b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ -b^{1, 112}_0) c in CNF: c -b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ -p_111 ∨ -b^{1, 112}_2 c -b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ -p_111 ∨ -b^{1, 112}_1 c -b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ -p_111 ∨ -b^{1, 112}_0 c in DIMACS: -1493 1494 -1495 -111 -1496 0 -1493 1494 -1495 -111 -1497 0 -1493 1494 -1495 -111 -1498 0 c 0+1 --> 1 c (-b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ -b^{1, 111}_0 ∧ p_111) -> (-b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ b^{1, 112}_0) c in CNF: c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ -p_111 ∨ -b^{1, 112}_2 c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ -p_111 ∨ -b^{1, 112}_1 c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ -p_111 ∨ b^{1, 112}_0 c in DIMACS: 1493 1494 1495 -111 -1496 0 1493 1494 1495 -111 -1497 0 1493 1494 1495 -111 1498 0 c 1+1 --> 2 c (-b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ b^{1, 111}_0 ∧ p_111) -> (-b^{1, 112}_2 ∧ b^{1, 112}_1 ∧ -b^{1, 112}_0) c in CNF: c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ -p_111 ∨ -b^{1, 112}_2 c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ -p_111 ∨ b^{1, 112}_1 c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ -p_111 ∨ -b^{1, 112}_0 c in DIMACS: 1493 1494 -1495 -111 -1496 0 1493 1494 -1495 -111 1497 0 1493 1494 -1495 -111 -1498 0 c 2+1 --> break c (-b^{1, 111}_2 ∧ b^{1, 111}_1 ∧ -b^{1, 111}_0 ∧ p_111) -> break c in CNF: c b^{1, 111}_2 ∨ -b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ -p_111 ∨ break c in DIMACS: 1493 -1494 1495 -111 1162 0 c 2-1 --> 1 c (-b^{1, 111}_2 ∧ b^{1, 111}_1 ∧ -b^{1, 111}_0 ∧ -p_111) -> (-b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ b^{1, 112}_0) c in CNF: c b^{1, 111}_2 ∨ -b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ p_111 ∨ -b^{1, 112}_2 c b^{1, 111}_2 ∨ -b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ p_111 ∨ -b^{1, 112}_1 c b^{1, 111}_2 ∨ -b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ p_111 ∨ b^{1, 112}_0 c in DIMACS: 1493 -1494 1495 111 -1496 0 1493 -1494 1495 111 -1497 0 1493 -1494 1495 111 1498 0 c 1-1 --> 0 c (-b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ b^{1, 111}_0 ∧ -p_111) -> (-b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ -b^{1, 112}_0) c in CNF: c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ p_111 ∨ -b^{1, 112}_2 c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ p_111 ∨ -b^{1, 112}_1 c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ p_111 ∨ -b^{1, 112}_0 c in DIMACS: 1493 1494 -1495 111 -1496 0 1493 1494 -1495 111 -1497 0 1493 1494 -1495 111 -1498 0 c 0-1 --> -1 c (-b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ -b^{1, 111}_0 ∧ -p_111) -> ( b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ b^{1, 112}_0) c in CNF: c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ p_111 ∨ b^{1, 112}_2 c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ p_111 ∨ -b^{1, 112}_1 c b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ p_111 ∨ b^{1, 112}_0 c in DIMACS: 1493 1494 1495 111 1496 0 1493 1494 1495 111 -1497 0 1493 1494 1495 111 1498 0 c -1-1 --> -2 c ( b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ b^{1, 111}_0 ∧ -p_111) -> ( b^{1, 112}_2 ∧ b^{1, 112}_1 ∧ -b^{1, 112}_0) c in CNF: c -b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ p_111 ∨ b^{1, 112}_2 c -b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ p_111 ∨ b^{1, 112}_1 c -b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ p_111 ∨ -b^{1, 112}_0 c in DIMACS: -1493 1494 -1495 111 1496 0 -1493 1494 -1495 111 1497 0 -1493 1494 -1495 111 -1498 0 c -2-1 --> break c ( b^{1, 111}_2 ∧ b^{1, 111}_1 ∧ -b^{1, 111}_0 ∧ -p_111) -> break c in CNF: c -b^{1, 111}_2 ∨ -b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ p_111 ∨ break c in DIMACS: -1493 -1494 1495 111 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 111}_2 ∧ -b^{1, 111}_1 ∧ -b^{1, 111}_0 ∧ true) c in CNF: c -b^{1, 111}_2 ∨ b^{1, 111}_1 ∨ b^{1, 111}_0 ∨ false c in DIMACS: -1493 1494 1495 0 c 3 does not represent an automaton state. c -(-b^{1, 111}_2 ∧ b^{1, 111}_1 ∧ b^{1, 111}_0 ∧ true) c in CNF: c b^{1, 111}_2 ∨ -b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ false c in DIMACS: 1493 -1494 -1495 0 c -3 does not represent an automaton state. c -( b^{1, 111}_2 ∧ b^{1, 111}_1 ∧ b^{1, 111}_0 ∧ true) c in CNF: c -b^{1, 111}_2 ∨ -b^{1, 111}_1 ∨ -b^{1, 111}_0 ∨ false c in DIMACS: -1493 -1494 -1495 0 c i = 112 c -2+1 --> -1 c ( b^{1, 112}_2 ∧ b^{1, 112}_1 ∧ -b^{1, 112}_0 ∧ p_112) -> ( b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ b^{1, 113}_0) c in CNF: c -b^{1, 112}_2 ∨ -b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ -p_112 ∨ b^{1, 113}_2 c -b^{1, 112}_2 ∨ -b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ -p_112 ∨ -b^{1, 113}_1 c -b^{1, 112}_2 ∨ -b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ -p_112 ∨ b^{1, 113}_0 c in DIMACS: -1496 -1497 1498 -112 1499 0 -1496 -1497 1498 -112 -1500 0 -1496 -1497 1498 -112 1501 0 c -1+1 --> 0 c ( b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ b^{1, 112}_0 ∧ p_112) -> (-b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ -b^{1, 113}_0) c in CNF: c -b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ -p_112 ∨ -b^{1, 113}_2 c -b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ -p_112 ∨ -b^{1, 113}_1 c -b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ -p_112 ∨ -b^{1, 113}_0 c in DIMACS: -1496 1497 -1498 -112 -1499 0 -1496 1497 -1498 -112 -1500 0 -1496 1497 -1498 -112 -1501 0 c 0+1 --> 1 c (-b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ -b^{1, 112}_0 ∧ p_112) -> (-b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ b^{1, 113}_0) c in CNF: c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ -p_112 ∨ -b^{1, 113}_2 c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ -p_112 ∨ -b^{1, 113}_1 c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ -p_112 ∨ b^{1, 113}_0 c in DIMACS: 1496 1497 1498 -112 -1499 0 1496 1497 1498 -112 -1500 0 1496 1497 1498 -112 1501 0 c 1+1 --> 2 c (-b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ b^{1, 112}_0 ∧ p_112) -> (-b^{1, 113}_2 ∧ b^{1, 113}_1 ∧ -b^{1, 113}_0) c in CNF: c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ -p_112 ∨ -b^{1, 113}_2 c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ -p_112 ∨ b^{1, 113}_1 c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ -p_112 ∨ -b^{1, 113}_0 c in DIMACS: 1496 1497 -1498 -112 -1499 0 1496 1497 -1498 -112 1500 0 1496 1497 -1498 -112 -1501 0 c 2+1 --> break c (-b^{1, 112}_2 ∧ b^{1, 112}_1 ∧ -b^{1, 112}_0 ∧ p_112) -> break c in CNF: c b^{1, 112}_2 ∨ -b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ -p_112 ∨ break c in DIMACS: 1496 -1497 1498 -112 1162 0 c 2-1 --> 1 c (-b^{1, 112}_2 ∧ b^{1, 112}_1 ∧ -b^{1, 112}_0 ∧ -p_112) -> (-b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ b^{1, 113}_0) c in CNF: c b^{1, 112}_2 ∨ -b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ p_112 ∨ -b^{1, 113}_2 c b^{1, 112}_2 ∨ -b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ p_112 ∨ -b^{1, 113}_1 c b^{1, 112}_2 ∨ -b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ p_112 ∨ b^{1, 113}_0 c in DIMACS: 1496 -1497 1498 112 -1499 0 1496 -1497 1498 112 -1500 0 1496 -1497 1498 112 1501 0 c 1-1 --> 0 c (-b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ b^{1, 112}_0 ∧ -p_112) -> (-b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ -b^{1, 113}_0) c in CNF: c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ p_112 ∨ -b^{1, 113}_2 c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ p_112 ∨ -b^{1, 113}_1 c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ p_112 ∨ -b^{1, 113}_0 c in DIMACS: 1496 1497 -1498 112 -1499 0 1496 1497 -1498 112 -1500 0 1496 1497 -1498 112 -1501 0 c 0-1 --> -1 c (-b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ -b^{1, 112}_0 ∧ -p_112) -> ( b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ b^{1, 113}_0) c in CNF: c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ p_112 ∨ b^{1, 113}_2 c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ p_112 ∨ -b^{1, 113}_1 c b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ p_112 ∨ b^{1, 113}_0 c in DIMACS: 1496 1497 1498 112 1499 0 1496 1497 1498 112 -1500 0 1496 1497 1498 112 1501 0 c -1-1 --> -2 c ( b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ b^{1, 112}_0 ∧ -p_112) -> ( b^{1, 113}_2 ∧ b^{1, 113}_1 ∧ -b^{1, 113}_0) c in CNF: c -b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ p_112 ∨ b^{1, 113}_2 c -b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ p_112 ∨ b^{1, 113}_1 c -b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ p_112 ∨ -b^{1, 113}_0 c in DIMACS: -1496 1497 -1498 112 1499 0 -1496 1497 -1498 112 1500 0 -1496 1497 -1498 112 -1501 0 c -2-1 --> break c ( b^{1, 112}_2 ∧ b^{1, 112}_1 ∧ -b^{1, 112}_0 ∧ -p_112) -> break c in CNF: c -b^{1, 112}_2 ∨ -b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ p_112 ∨ break c in DIMACS: -1496 -1497 1498 112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 112}_2 ∧ -b^{1, 112}_1 ∧ -b^{1, 112}_0 ∧ true) c in CNF: c -b^{1, 112}_2 ∨ b^{1, 112}_1 ∨ b^{1, 112}_0 ∨ false c in DIMACS: -1496 1497 1498 0 c 3 does not represent an automaton state. c -(-b^{1, 112}_2 ∧ b^{1, 112}_1 ∧ b^{1, 112}_0 ∧ true) c in CNF: c b^{1, 112}_2 ∨ -b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ false c in DIMACS: 1496 -1497 -1498 0 c -3 does not represent an automaton state. c -( b^{1, 112}_2 ∧ b^{1, 112}_1 ∧ b^{1, 112}_0 ∧ true) c in CNF: c -b^{1, 112}_2 ∨ -b^{1, 112}_1 ∨ -b^{1, 112}_0 ∨ false c in DIMACS: -1496 -1497 -1498 0 c i = 113 c -2+1 --> -1 c ( b^{1, 113}_2 ∧ b^{1, 113}_1 ∧ -b^{1, 113}_0 ∧ p_113) -> ( b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ b^{1, 114}_0) c in CNF: c -b^{1, 113}_2 ∨ -b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ -p_113 ∨ b^{1, 114}_2 c -b^{1, 113}_2 ∨ -b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ -p_113 ∨ -b^{1, 114}_1 c -b^{1, 113}_2 ∨ -b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ -p_113 ∨ b^{1, 114}_0 c in DIMACS: -1499 -1500 1501 -113 1502 0 -1499 -1500 1501 -113 -1503 0 -1499 -1500 1501 -113 1504 0 c -1+1 --> 0 c ( b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ b^{1, 113}_0 ∧ p_113) -> (-b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ -b^{1, 114}_0) c in CNF: c -b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ -p_113 ∨ -b^{1, 114}_2 c -b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ -p_113 ∨ -b^{1, 114}_1 c -b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ -p_113 ∨ -b^{1, 114}_0 c in DIMACS: -1499 1500 -1501 -113 -1502 0 -1499 1500 -1501 -113 -1503 0 -1499 1500 -1501 -113 -1504 0 c 0+1 --> 1 c (-b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ -b^{1, 113}_0 ∧ p_113) -> (-b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ b^{1, 114}_0) c in CNF: c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ -p_113 ∨ -b^{1, 114}_2 c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ -p_113 ∨ -b^{1, 114}_1 c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ -p_113 ∨ b^{1, 114}_0 c in DIMACS: 1499 1500 1501 -113 -1502 0 1499 1500 1501 -113 -1503 0 1499 1500 1501 -113 1504 0 c 1+1 --> 2 c (-b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ b^{1, 113}_0 ∧ p_113) -> (-b^{1, 114}_2 ∧ b^{1, 114}_1 ∧ -b^{1, 114}_0) c in CNF: c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ -p_113 ∨ -b^{1, 114}_2 c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ -p_113 ∨ b^{1, 114}_1 c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ -p_113 ∨ -b^{1, 114}_0 c in DIMACS: 1499 1500 -1501 -113 -1502 0 1499 1500 -1501 -113 1503 0 1499 1500 -1501 -113 -1504 0 c 2+1 --> break c (-b^{1, 113}_2 ∧ b^{1, 113}_1 ∧ -b^{1, 113}_0 ∧ p_113) -> break c in CNF: c b^{1, 113}_2 ∨ -b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ -p_113 ∨ break c in DIMACS: 1499 -1500 1501 -113 1162 0 c 2-1 --> 1 c (-b^{1, 113}_2 ∧ b^{1, 113}_1 ∧ -b^{1, 113}_0 ∧ -p_113) -> (-b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ b^{1, 114}_0) c in CNF: c b^{1, 113}_2 ∨ -b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ p_113 ∨ -b^{1, 114}_2 c b^{1, 113}_2 ∨ -b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ p_113 ∨ -b^{1, 114}_1 c b^{1, 113}_2 ∨ -b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ p_113 ∨ b^{1, 114}_0 c in DIMACS: 1499 -1500 1501 113 -1502 0 1499 -1500 1501 113 -1503 0 1499 -1500 1501 113 1504 0 c 1-1 --> 0 c (-b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ b^{1, 113}_0 ∧ -p_113) -> (-b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ -b^{1, 114}_0) c in CNF: c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ p_113 ∨ -b^{1, 114}_2 c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ p_113 ∨ -b^{1, 114}_1 c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ p_113 ∨ -b^{1, 114}_0 c in DIMACS: 1499 1500 -1501 113 -1502 0 1499 1500 -1501 113 -1503 0 1499 1500 -1501 113 -1504 0 c 0-1 --> -1 c (-b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ -b^{1, 113}_0 ∧ -p_113) -> ( b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ b^{1, 114}_0) c in CNF: c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ p_113 ∨ b^{1, 114}_2 c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ p_113 ∨ -b^{1, 114}_1 c b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ p_113 ∨ b^{1, 114}_0 c in DIMACS: 1499 1500 1501 113 1502 0 1499 1500 1501 113 -1503 0 1499 1500 1501 113 1504 0 c -1-1 --> -2 c ( b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ b^{1, 113}_0 ∧ -p_113) -> ( b^{1, 114}_2 ∧ b^{1, 114}_1 ∧ -b^{1, 114}_0) c in CNF: c -b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ p_113 ∨ b^{1, 114}_2 c -b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ p_113 ∨ b^{1, 114}_1 c -b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ p_113 ∨ -b^{1, 114}_0 c in DIMACS: -1499 1500 -1501 113 1502 0 -1499 1500 -1501 113 1503 0 -1499 1500 -1501 113 -1504 0 c -2-1 --> break c ( b^{1, 113}_2 ∧ b^{1, 113}_1 ∧ -b^{1, 113}_0 ∧ -p_113) -> break c in CNF: c -b^{1, 113}_2 ∨ -b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ p_113 ∨ break c in DIMACS: -1499 -1500 1501 113 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 113}_2 ∧ -b^{1, 113}_1 ∧ -b^{1, 113}_0 ∧ true) c in CNF: c -b^{1, 113}_2 ∨ b^{1, 113}_1 ∨ b^{1, 113}_0 ∨ false c in DIMACS: -1499 1500 1501 0 c 3 does not represent an automaton state. c -(-b^{1, 113}_2 ∧ b^{1, 113}_1 ∧ b^{1, 113}_0 ∧ true) c in CNF: c b^{1, 113}_2 ∨ -b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ false c in DIMACS: 1499 -1500 -1501 0 c -3 does not represent an automaton state. c -( b^{1, 113}_2 ∧ b^{1, 113}_1 ∧ b^{1, 113}_0 ∧ true) c in CNF: c -b^{1, 113}_2 ∨ -b^{1, 113}_1 ∨ -b^{1, 113}_0 ∨ false c in DIMACS: -1499 -1500 -1501 0 c i = 114 c -2+1 --> -1 c ( b^{1, 114}_2 ∧ b^{1, 114}_1 ∧ -b^{1, 114}_0 ∧ p_114) -> ( b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ b^{1, 115}_0) c in CNF: c -b^{1, 114}_2 ∨ -b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ -p_114 ∨ b^{1, 115}_2 c -b^{1, 114}_2 ∨ -b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ -p_114 ∨ -b^{1, 115}_1 c -b^{1, 114}_2 ∨ -b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ -p_114 ∨ b^{1, 115}_0 c in DIMACS: -1502 -1503 1504 -114 1505 0 -1502 -1503 1504 -114 -1506 0 -1502 -1503 1504 -114 1507 0 c -1+1 --> 0 c ( b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ b^{1, 114}_0 ∧ p_114) -> (-b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ -b^{1, 115}_0) c in CNF: c -b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ -p_114 ∨ -b^{1, 115}_2 c -b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ -p_114 ∨ -b^{1, 115}_1 c -b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ -p_114 ∨ -b^{1, 115}_0 c in DIMACS: -1502 1503 -1504 -114 -1505 0 -1502 1503 -1504 -114 -1506 0 -1502 1503 -1504 -114 -1507 0 c 0+1 --> 1 c (-b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ -b^{1, 114}_0 ∧ p_114) -> (-b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ b^{1, 115}_0) c in CNF: c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ -p_114 ∨ -b^{1, 115}_2 c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ -p_114 ∨ -b^{1, 115}_1 c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ -p_114 ∨ b^{1, 115}_0 c in DIMACS: 1502 1503 1504 -114 -1505 0 1502 1503 1504 -114 -1506 0 1502 1503 1504 -114 1507 0 c 1+1 --> 2 c (-b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ b^{1, 114}_0 ∧ p_114) -> (-b^{1, 115}_2 ∧ b^{1, 115}_1 ∧ -b^{1, 115}_0) c in CNF: c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ -p_114 ∨ -b^{1, 115}_2 c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ -p_114 ∨ b^{1, 115}_1 c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ -p_114 ∨ -b^{1, 115}_0 c in DIMACS: 1502 1503 -1504 -114 -1505 0 1502 1503 -1504 -114 1506 0 1502 1503 -1504 -114 -1507 0 c 2+1 --> break c (-b^{1, 114}_2 ∧ b^{1, 114}_1 ∧ -b^{1, 114}_0 ∧ p_114) -> break c in CNF: c b^{1, 114}_2 ∨ -b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ -p_114 ∨ break c in DIMACS: 1502 -1503 1504 -114 1162 0 c 2-1 --> 1 c (-b^{1, 114}_2 ∧ b^{1, 114}_1 ∧ -b^{1, 114}_0 ∧ -p_114) -> (-b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ b^{1, 115}_0) c in CNF: c b^{1, 114}_2 ∨ -b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ p_114 ∨ -b^{1, 115}_2 c b^{1, 114}_2 ∨ -b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ p_114 ∨ -b^{1, 115}_1 c b^{1, 114}_2 ∨ -b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ p_114 ∨ b^{1, 115}_0 c in DIMACS: 1502 -1503 1504 114 -1505 0 1502 -1503 1504 114 -1506 0 1502 -1503 1504 114 1507 0 c 1-1 --> 0 c (-b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ b^{1, 114}_0 ∧ -p_114) -> (-b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ -b^{1, 115}_0) c in CNF: c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ p_114 ∨ -b^{1, 115}_2 c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ p_114 ∨ -b^{1, 115}_1 c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ p_114 ∨ -b^{1, 115}_0 c in DIMACS: 1502 1503 -1504 114 -1505 0 1502 1503 -1504 114 -1506 0 1502 1503 -1504 114 -1507 0 c 0-1 --> -1 c (-b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ -b^{1, 114}_0 ∧ -p_114) -> ( b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ b^{1, 115}_0) c in CNF: c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ p_114 ∨ b^{1, 115}_2 c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ p_114 ∨ -b^{1, 115}_1 c b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ p_114 ∨ b^{1, 115}_0 c in DIMACS: 1502 1503 1504 114 1505 0 1502 1503 1504 114 -1506 0 1502 1503 1504 114 1507 0 c -1-1 --> -2 c ( b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ b^{1, 114}_0 ∧ -p_114) -> ( b^{1, 115}_2 ∧ b^{1, 115}_1 ∧ -b^{1, 115}_0) c in CNF: c -b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ p_114 ∨ b^{1, 115}_2 c -b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ p_114 ∨ b^{1, 115}_1 c -b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ p_114 ∨ -b^{1, 115}_0 c in DIMACS: -1502 1503 -1504 114 1505 0 -1502 1503 -1504 114 1506 0 -1502 1503 -1504 114 -1507 0 c -2-1 --> break c ( b^{1, 114}_2 ∧ b^{1, 114}_1 ∧ -b^{1, 114}_0 ∧ -p_114) -> break c in CNF: c -b^{1, 114}_2 ∨ -b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ p_114 ∨ break c in DIMACS: -1502 -1503 1504 114 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 114}_2 ∧ -b^{1, 114}_1 ∧ -b^{1, 114}_0 ∧ true) c in CNF: c -b^{1, 114}_2 ∨ b^{1, 114}_1 ∨ b^{1, 114}_0 ∨ false c in DIMACS: -1502 1503 1504 0 c 3 does not represent an automaton state. c -(-b^{1, 114}_2 ∧ b^{1, 114}_1 ∧ b^{1, 114}_0 ∧ true) c in CNF: c b^{1, 114}_2 ∨ -b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ false c in DIMACS: 1502 -1503 -1504 0 c -3 does not represent an automaton state. c -( b^{1, 114}_2 ∧ b^{1, 114}_1 ∧ b^{1, 114}_0 ∧ true) c in CNF: c -b^{1, 114}_2 ∨ -b^{1, 114}_1 ∨ -b^{1, 114}_0 ∨ false c in DIMACS: -1502 -1503 -1504 0 c i = 115 c -2+1 --> -1 c ( b^{1, 115}_2 ∧ b^{1, 115}_1 ∧ -b^{1, 115}_0 ∧ p_115) -> ( b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ b^{1, 116}_0) c in CNF: c -b^{1, 115}_2 ∨ -b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ -p_115 ∨ b^{1, 116}_2 c -b^{1, 115}_2 ∨ -b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ -p_115 ∨ -b^{1, 116}_1 c -b^{1, 115}_2 ∨ -b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ -p_115 ∨ b^{1, 116}_0 c in DIMACS: -1505 -1506 1507 -115 1508 0 -1505 -1506 1507 -115 -1509 0 -1505 -1506 1507 -115 1510 0 c -1+1 --> 0 c ( b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ b^{1, 115}_0 ∧ p_115) -> (-b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ -b^{1, 116}_0) c in CNF: c -b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ -p_115 ∨ -b^{1, 116}_2 c -b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ -p_115 ∨ -b^{1, 116}_1 c -b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ -p_115 ∨ -b^{1, 116}_0 c in DIMACS: -1505 1506 -1507 -115 -1508 0 -1505 1506 -1507 -115 -1509 0 -1505 1506 -1507 -115 -1510 0 c 0+1 --> 1 c (-b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ -b^{1, 115}_0 ∧ p_115) -> (-b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ b^{1, 116}_0) c in CNF: c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ -p_115 ∨ -b^{1, 116}_2 c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ -p_115 ∨ -b^{1, 116}_1 c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ -p_115 ∨ b^{1, 116}_0 c in DIMACS: 1505 1506 1507 -115 -1508 0 1505 1506 1507 -115 -1509 0 1505 1506 1507 -115 1510 0 c 1+1 --> 2 c (-b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ b^{1, 115}_0 ∧ p_115) -> (-b^{1, 116}_2 ∧ b^{1, 116}_1 ∧ -b^{1, 116}_0) c in CNF: c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ -p_115 ∨ -b^{1, 116}_2 c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ -p_115 ∨ b^{1, 116}_1 c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ -p_115 ∨ -b^{1, 116}_0 c in DIMACS: 1505 1506 -1507 -115 -1508 0 1505 1506 -1507 -115 1509 0 1505 1506 -1507 -115 -1510 0 c 2+1 --> break c (-b^{1, 115}_2 ∧ b^{1, 115}_1 ∧ -b^{1, 115}_0 ∧ p_115) -> break c in CNF: c b^{1, 115}_2 ∨ -b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ -p_115 ∨ break c in DIMACS: 1505 -1506 1507 -115 1162 0 c 2-1 --> 1 c (-b^{1, 115}_2 ∧ b^{1, 115}_1 ∧ -b^{1, 115}_0 ∧ -p_115) -> (-b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ b^{1, 116}_0) c in CNF: c b^{1, 115}_2 ∨ -b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ p_115 ∨ -b^{1, 116}_2 c b^{1, 115}_2 ∨ -b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ p_115 ∨ -b^{1, 116}_1 c b^{1, 115}_2 ∨ -b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ p_115 ∨ b^{1, 116}_0 c in DIMACS: 1505 -1506 1507 115 -1508 0 1505 -1506 1507 115 -1509 0 1505 -1506 1507 115 1510 0 c 1-1 --> 0 c (-b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ b^{1, 115}_0 ∧ -p_115) -> (-b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ -b^{1, 116}_0) c in CNF: c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ p_115 ∨ -b^{1, 116}_2 c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ p_115 ∨ -b^{1, 116}_1 c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ p_115 ∨ -b^{1, 116}_0 c in DIMACS: 1505 1506 -1507 115 -1508 0 1505 1506 -1507 115 -1509 0 1505 1506 -1507 115 -1510 0 c 0-1 --> -1 c (-b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ -b^{1, 115}_0 ∧ -p_115) -> ( b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ b^{1, 116}_0) c in CNF: c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ p_115 ∨ b^{1, 116}_2 c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ p_115 ∨ -b^{1, 116}_1 c b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ p_115 ∨ b^{1, 116}_0 c in DIMACS: 1505 1506 1507 115 1508 0 1505 1506 1507 115 -1509 0 1505 1506 1507 115 1510 0 c -1-1 --> -2 c ( b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ b^{1, 115}_0 ∧ -p_115) -> ( b^{1, 116}_2 ∧ b^{1, 116}_1 ∧ -b^{1, 116}_0) c in CNF: c -b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ p_115 ∨ b^{1, 116}_2 c -b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ p_115 ∨ b^{1, 116}_1 c -b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ p_115 ∨ -b^{1, 116}_0 c in DIMACS: -1505 1506 -1507 115 1508 0 -1505 1506 -1507 115 1509 0 -1505 1506 -1507 115 -1510 0 c -2-1 --> break c ( b^{1, 115}_2 ∧ b^{1, 115}_1 ∧ -b^{1, 115}_0 ∧ -p_115) -> break c in CNF: c -b^{1, 115}_2 ∨ -b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ p_115 ∨ break c in DIMACS: -1505 -1506 1507 115 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 115}_2 ∧ -b^{1, 115}_1 ∧ -b^{1, 115}_0 ∧ true) c in CNF: c -b^{1, 115}_2 ∨ b^{1, 115}_1 ∨ b^{1, 115}_0 ∨ false c in DIMACS: -1505 1506 1507 0 c 3 does not represent an automaton state. c -(-b^{1, 115}_2 ∧ b^{1, 115}_1 ∧ b^{1, 115}_0 ∧ true) c in CNF: c b^{1, 115}_2 ∨ -b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ false c in DIMACS: 1505 -1506 -1507 0 c -3 does not represent an automaton state. c -( b^{1, 115}_2 ∧ b^{1, 115}_1 ∧ b^{1, 115}_0 ∧ true) c in CNF: c -b^{1, 115}_2 ∨ -b^{1, 115}_1 ∨ -b^{1, 115}_0 ∨ false c in DIMACS: -1505 -1506 -1507 0 c i = 116 c -2+1 --> -1 c ( b^{1, 116}_2 ∧ b^{1, 116}_1 ∧ -b^{1, 116}_0 ∧ p_116) -> ( b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ b^{1, 117}_0) c in CNF: c -b^{1, 116}_2 ∨ -b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ -p_116 ∨ b^{1, 117}_2 c -b^{1, 116}_2 ∨ -b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ -p_116 ∨ -b^{1, 117}_1 c -b^{1, 116}_2 ∨ -b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ -p_116 ∨ b^{1, 117}_0 c in DIMACS: -1508 -1509 1510 -116 1511 0 -1508 -1509 1510 -116 -1512 0 -1508 -1509 1510 -116 1513 0 c -1+1 --> 0 c ( b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ b^{1, 116}_0 ∧ p_116) -> (-b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ -b^{1, 117}_0) c in CNF: c -b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ -p_116 ∨ -b^{1, 117}_2 c -b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ -p_116 ∨ -b^{1, 117}_1 c -b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ -p_116 ∨ -b^{1, 117}_0 c in DIMACS: -1508 1509 -1510 -116 -1511 0 -1508 1509 -1510 -116 -1512 0 -1508 1509 -1510 -116 -1513 0 c 0+1 --> 1 c (-b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ -b^{1, 116}_0 ∧ p_116) -> (-b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ b^{1, 117}_0) c in CNF: c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ -p_116 ∨ -b^{1, 117}_2 c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ -p_116 ∨ -b^{1, 117}_1 c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ -p_116 ∨ b^{1, 117}_0 c in DIMACS: 1508 1509 1510 -116 -1511 0 1508 1509 1510 -116 -1512 0 1508 1509 1510 -116 1513 0 c 1+1 --> 2 c (-b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ b^{1, 116}_0 ∧ p_116) -> (-b^{1, 117}_2 ∧ b^{1, 117}_1 ∧ -b^{1, 117}_0) c in CNF: c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ -p_116 ∨ -b^{1, 117}_2 c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ -p_116 ∨ b^{1, 117}_1 c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ -p_116 ∨ -b^{1, 117}_0 c in DIMACS: 1508 1509 -1510 -116 -1511 0 1508 1509 -1510 -116 1512 0 1508 1509 -1510 -116 -1513 0 c 2+1 --> break c (-b^{1, 116}_2 ∧ b^{1, 116}_1 ∧ -b^{1, 116}_0 ∧ p_116) -> break c in CNF: c b^{1, 116}_2 ∨ -b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ -p_116 ∨ break c in DIMACS: 1508 -1509 1510 -116 1162 0 c 2-1 --> 1 c (-b^{1, 116}_2 ∧ b^{1, 116}_1 ∧ -b^{1, 116}_0 ∧ -p_116) -> (-b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ b^{1, 117}_0) c in CNF: c b^{1, 116}_2 ∨ -b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ p_116 ∨ -b^{1, 117}_2 c b^{1, 116}_2 ∨ -b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ p_116 ∨ -b^{1, 117}_1 c b^{1, 116}_2 ∨ -b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ p_116 ∨ b^{1, 117}_0 c in DIMACS: 1508 -1509 1510 116 -1511 0 1508 -1509 1510 116 -1512 0 1508 -1509 1510 116 1513 0 c 1-1 --> 0 c (-b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ b^{1, 116}_0 ∧ -p_116) -> (-b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ -b^{1, 117}_0) c in CNF: c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ p_116 ∨ -b^{1, 117}_2 c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ p_116 ∨ -b^{1, 117}_1 c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ p_116 ∨ -b^{1, 117}_0 c in DIMACS: 1508 1509 -1510 116 -1511 0 1508 1509 -1510 116 -1512 0 1508 1509 -1510 116 -1513 0 c 0-1 --> -1 c (-b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ -b^{1, 116}_0 ∧ -p_116) -> ( b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ b^{1, 117}_0) c in CNF: c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ p_116 ∨ b^{1, 117}_2 c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ p_116 ∨ -b^{1, 117}_1 c b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ p_116 ∨ b^{1, 117}_0 c in DIMACS: 1508 1509 1510 116 1511 0 1508 1509 1510 116 -1512 0 1508 1509 1510 116 1513 0 c -1-1 --> -2 c ( b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ b^{1, 116}_0 ∧ -p_116) -> ( b^{1, 117}_2 ∧ b^{1, 117}_1 ∧ -b^{1, 117}_0) c in CNF: c -b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ p_116 ∨ b^{1, 117}_2 c -b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ p_116 ∨ b^{1, 117}_1 c -b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ p_116 ∨ -b^{1, 117}_0 c in DIMACS: -1508 1509 -1510 116 1511 0 -1508 1509 -1510 116 1512 0 -1508 1509 -1510 116 -1513 0 c -2-1 --> break c ( b^{1, 116}_2 ∧ b^{1, 116}_1 ∧ -b^{1, 116}_0 ∧ -p_116) -> break c in CNF: c -b^{1, 116}_2 ∨ -b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ p_116 ∨ break c in DIMACS: -1508 -1509 1510 116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 116}_2 ∧ -b^{1, 116}_1 ∧ -b^{1, 116}_0 ∧ true) c in CNF: c -b^{1, 116}_2 ∨ b^{1, 116}_1 ∨ b^{1, 116}_0 ∨ false c in DIMACS: -1508 1509 1510 0 c 3 does not represent an automaton state. c -(-b^{1, 116}_2 ∧ b^{1, 116}_1 ∧ b^{1, 116}_0 ∧ true) c in CNF: c b^{1, 116}_2 ∨ -b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ false c in DIMACS: 1508 -1509 -1510 0 c -3 does not represent an automaton state. c -( b^{1, 116}_2 ∧ b^{1, 116}_1 ∧ b^{1, 116}_0 ∧ true) c in CNF: c -b^{1, 116}_2 ∨ -b^{1, 116}_1 ∨ -b^{1, 116}_0 ∨ false c in DIMACS: -1508 -1509 -1510 0 c i = 117 c -2+1 --> -1 c ( b^{1, 117}_2 ∧ b^{1, 117}_1 ∧ -b^{1, 117}_0 ∧ p_117) -> ( b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ b^{1, 118}_0) c in CNF: c -b^{1, 117}_2 ∨ -b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ -p_117 ∨ b^{1, 118}_2 c -b^{1, 117}_2 ∨ -b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ -p_117 ∨ -b^{1, 118}_1 c -b^{1, 117}_2 ∨ -b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ -p_117 ∨ b^{1, 118}_0 c in DIMACS: -1511 -1512 1513 -117 1514 0 -1511 -1512 1513 -117 -1515 0 -1511 -1512 1513 -117 1516 0 c -1+1 --> 0 c ( b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ b^{1, 117}_0 ∧ p_117) -> (-b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ -b^{1, 118}_0) c in CNF: c -b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ -p_117 ∨ -b^{1, 118}_2 c -b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ -p_117 ∨ -b^{1, 118}_1 c -b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ -p_117 ∨ -b^{1, 118}_0 c in DIMACS: -1511 1512 -1513 -117 -1514 0 -1511 1512 -1513 -117 -1515 0 -1511 1512 -1513 -117 -1516 0 c 0+1 --> 1 c (-b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ -b^{1, 117}_0 ∧ p_117) -> (-b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ b^{1, 118}_0) c in CNF: c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ -p_117 ∨ -b^{1, 118}_2 c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ -p_117 ∨ -b^{1, 118}_1 c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ -p_117 ∨ b^{1, 118}_0 c in DIMACS: 1511 1512 1513 -117 -1514 0 1511 1512 1513 -117 -1515 0 1511 1512 1513 -117 1516 0 c 1+1 --> 2 c (-b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ b^{1, 117}_0 ∧ p_117) -> (-b^{1, 118}_2 ∧ b^{1, 118}_1 ∧ -b^{1, 118}_0) c in CNF: c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ -p_117 ∨ -b^{1, 118}_2 c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ -p_117 ∨ b^{1, 118}_1 c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ -p_117 ∨ -b^{1, 118}_0 c in DIMACS: 1511 1512 -1513 -117 -1514 0 1511 1512 -1513 -117 1515 0 1511 1512 -1513 -117 -1516 0 c 2+1 --> break c (-b^{1, 117}_2 ∧ b^{1, 117}_1 ∧ -b^{1, 117}_0 ∧ p_117) -> break c in CNF: c b^{1, 117}_2 ∨ -b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ -p_117 ∨ break c in DIMACS: 1511 -1512 1513 -117 1162 0 c 2-1 --> 1 c (-b^{1, 117}_2 ∧ b^{1, 117}_1 ∧ -b^{1, 117}_0 ∧ -p_117) -> (-b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ b^{1, 118}_0) c in CNF: c b^{1, 117}_2 ∨ -b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ p_117 ∨ -b^{1, 118}_2 c b^{1, 117}_2 ∨ -b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ p_117 ∨ -b^{1, 118}_1 c b^{1, 117}_2 ∨ -b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ p_117 ∨ b^{1, 118}_0 c in DIMACS: 1511 -1512 1513 117 -1514 0 1511 -1512 1513 117 -1515 0 1511 -1512 1513 117 1516 0 c 1-1 --> 0 c (-b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ b^{1, 117}_0 ∧ -p_117) -> (-b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ -b^{1, 118}_0) c in CNF: c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ p_117 ∨ -b^{1, 118}_2 c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ p_117 ∨ -b^{1, 118}_1 c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ p_117 ∨ -b^{1, 118}_0 c in DIMACS: 1511 1512 -1513 117 -1514 0 1511 1512 -1513 117 -1515 0 1511 1512 -1513 117 -1516 0 c 0-1 --> -1 c (-b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ -b^{1, 117}_0 ∧ -p_117) -> ( b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ b^{1, 118}_0) c in CNF: c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ p_117 ∨ b^{1, 118}_2 c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ p_117 ∨ -b^{1, 118}_1 c b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ p_117 ∨ b^{1, 118}_0 c in DIMACS: 1511 1512 1513 117 1514 0 1511 1512 1513 117 -1515 0 1511 1512 1513 117 1516 0 c -1-1 --> -2 c ( b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ b^{1, 117}_0 ∧ -p_117) -> ( b^{1, 118}_2 ∧ b^{1, 118}_1 ∧ -b^{1, 118}_0) c in CNF: c -b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ p_117 ∨ b^{1, 118}_2 c -b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ p_117 ∨ b^{1, 118}_1 c -b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ p_117 ∨ -b^{1, 118}_0 c in DIMACS: -1511 1512 -1513 117 1514 0 -1511 1512 -1513 117 1515 0 -1511 1512 -1513 117 -1516 0 c -2-1 --> break c ( b^{1, 117}_2 ∧ b^{1, 117}_1 ∧ -b^{1, 117}_0 ∧ -p_117) -> break c in CNF: c -b^{1, 117}_2 ∨ -b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ p_117 ∨ break c in DIMACS: -1511 -1512 1513 117 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 117}_2 ∧ -b^{1, 117}_1 ∧ -b^{1, 117}_0 ∧ true) c in CNF: c -b^{1, 117}_2 ∨ b^{1, 117}_1 ∨ b^{1, 117}_0 ∨ false c in DIMACS: -1511 1512 1513 0 c 3 does not represent an automaton state. c -(-b^{1, 117}_2 ∧ b^{1, 117}_1 ∧ b^{1, 117}_0 ∧ true) c in CNF: c b^{1, 117}_2 ∨ -b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ false c in DIMACS: 1511 -1512 -1513 0 c -3 does not represent an automaton state. c -( b^{1, 117}_2 ∧ b^{1, 117}_1 ∧ b^{1, 117}_0 ∧ true) c in CNF: c -b^{1, 117}_2 ∨ -b^{1, 117}_1 ∨ -b^{1, 117}_0 ∨ false c in DIMACS: -1511 -1512 -1513 0 c i = 118 c -2+1 --> -1 c ( b^{1, 118}_2 ∧ b^{1, 118}_1 ∧ -b^{1, 118}_0 ∧ p_118) -> ( b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ b^{1, 119}_0) c in CNF: c -b^{1, 118}_2 ∨ -b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ -p_118 ∨ b^{1, 119}_2 c -b^{1, 118}_2 ∨ -b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ -p_118 ∨ -b^{1, 119}_1 c -b^{1, 118}_2 ∨ -b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ -p_118 ∨ b^{1, 119}_0 c in DIMACS: -1514 -1515 1516 -118 1517 0 -1514 -1515 1516 -118 -1518 0 -1514 -1515 1516 -118 1519 0 c -1+1 --> 0 c ( b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ b^{1, 118}_0 ∧ p_118) -> (-b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ -b^{1, 119}_0) c in CNF: c -b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ -p_118 ∨ -b^{1, 119}_2 c -b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ -p_118 ∨ -b^{1, 119}_1 c -b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ -p_118 ∨ -b^{1, 119}_0 c in DIMACS: -1514 1515 -1516 -118 -1517 0 -1514 1515 -1516 -118 -1518 0 -1514 1515 -1516 -118 -1519 0 c 0+1 --> 1 c (-b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ -b^{1, 118}_0 ∧ p_118) -> (-b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ b^{1, 119}_0) c in CNF: c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ -p_118 ∨ -b^{1, 119}_2 c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ -p_118 ∨ -b^{1, 119}_1 c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ -p_118 ∨ b^{1, 119}_0 c in DIMACS: 1514 1515 1516 -118 -1517 0 1514 1515 1516 -118 -1518 0 1514 1515 1516 -118 1519 0 c 1+1 --> 2 c (-b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ b^{1, 118}_0 ∧ p_118) -> (-b^{1, 119}_2 ∧ b^{1, 119}_1 ∧ -b^{1, 119}_0) c in CNF: c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ -p_118 ∨ -b^{1, 119}_2 c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ -p_118 ∨ b^{1, 119}_1 c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ -p_118 ∨ -b^{1, 119}_0 c in DIMACS: 1514 1515 -1516 -118 -1517 0 1514 1515 -1516 -118 1518 0 1514 1515 -1516 -118 -1519 0 c 2+1 --> break c (-b^{1, 118}_2 ∧ b^{1, 118}_1 ∧ -b^{1, 118}_0 ∧ p_118) -> break c in CNF: c b^{1, 118}_2 ∨ -b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ -p_118 ∨ break c in DIMACS: 1514 -1515 1516 -118 1162 0 c 2-1 --> 1 c (-b^{1, 118}_2 ∧ b^{1, 118}_1 ∧ -b^{1, 118}_0 ∧ -p_118) -> (-b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ b^{1, 119}_0) c in CNF: c b^{1, 118}_2 ∨ -b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ p_118 ∨ -b^{1, 119}_2 c b^{1, 118}_2 ∨ -b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ p_118 ∨ -b^{1, 119}_1 c b^{1, 118}_2 ∨ -b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ p_118 ∨ b^{1, 119}_0 c in DIMACS: 1514 -1515 1516 118 -1517 0 1514 -1515 1516 118 -1518 0 1514 -1515 1516 118 1519 0 c 1-1 --> 0 c (-b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ b^{1, 118}_0 ∧ -p_118) -> (-b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ -b^{1, 119}_0) c in CNF: c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ p_118 ∨ -b^{1, 119}_2 c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ p_118 ∨ -b^{1, 119}_1 c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ p_118 ∨ -b^{1, 119}_0 c in DIMACS: 1514 1515 -1516 118 -1517 0 1514 1515 -1516 118 -1518 0 1514 1515 -1516 118 -1519 0 c 0-1 --> -1 c (-b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ -b^{1, 118}_0 ∧ -p_118) -> ( b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ b^{1, 119}_0) c in CNF: c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ p_118 ∨ b^{1, 119}_2 c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ p_118 ∨ -b^{1, 119}_1 c b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ p_118 ∨ b^{1, 119}_0 c in DIMACS: 1514 1515 1516 118 1517 0 1514 1515 1516 118 -1518 0 1514 1515 1516 118 1519 0 c -1-1 --> -2 c ( b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ b^{1, 118}_0 ∧ -p_118) -> ( b^{1, 119}_2 ∧ b^{1, 119}_1 ∧ -b^{1, 119}_0) c in CNF: c -b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ p_118 ∨ b^{1, 119}_2 c -b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ p_118 ∨ b^{1, 119}_1 c -b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ p_118 ∨ -b^{1, 119}_0 c in DIMACS: -1514 1515 -1516 118 1517 0 -1514 1515 -1516 118 1518 0 -1514 1515 -1516 118 -1519 0 c -2-1 --> break c ( b^{1, 118}_2 ∧ b^{1, 118}_1 ∧ -b^{1, 118}_0 ∧ -p_118) -> break c in CNF: c -b^{1, 118}_2 ∨ -b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ p_118 ∨ break c in DIMACS: -1514 -1515 1516 118 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 118}_2 ∧ -b^{1, 118}_1 ∧ -b^{1, 118}_0 ∧ true) c in CNF: c -b^{1, 118}_2 ∨ b^{1, 118}_1 ∨ b^{1, 118}_0 ∨ false c in DIMACS: -1514 1515 1516 0 c 3 does not represent an automaton state. c -(-b^{1, 118}_2 ∧ b^{1, 118}_1 ∧ b^{1, 118}_0 ∧ true) c in CNF: c b^{1, 118}_2 ∨ -b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ false c in DIMACS: 1514 -1515 -1516 0 c -3 does not represent an automaton state. c -( b^{1, 118}_2 ∧ b^{1, 118}_1 ∧ b^{1, 118}_0 ∧ true) c in CNF: c -b^{1, 118}_2 ∨ -b^{1, 118}_1 ∨ -b^{1, 118}_0 ∨ false c in DIMACS: -1514 -1515 -1516 0 c i = 119 c -2+1 --> -1 c ( b^{1, 119}_2 ∧ b^{1, 119}_1 ∧ -b^{1, 119}_0 ∧ p_119) -> ( b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ b^{1, 120}_0) c in CNF: c -b^{1, 119}_2 ∨ -b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ -p_119 ∨ b^{1, 120}_2 c -b^{1, 119}_2 ∨ -b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ -p_119 ∨ -b^{1, 120}_1 c -b^{1, 119}_2 ∨ -b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ -p_119 ∨ b^{1, 120}_0 c in DIMACS: -1517 -1518 1519 -119 1520 0 -1517 -1518 1519 -119 -1521 0 -1517 -1518 1519 -119 1522 0 c -1+1 --> 0 c ( b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ b^{1, 119}_0 ∧ p_119) -> (-b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ -b^{1, 120}_0) c in CNF: c -b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ -p_119 ∨ -b^{1, 120}_2 c -b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ -p_119 ∨ -b^{1, 120}_1 c -b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ -p_119 ∨ -b^{1, 120}_0 c in DIMACS: -1517 1518 -1519 -119 -1520 0 -1517 1518 -1519 -119 -1521 0 -1517 1518 -1519 -119 -1522 0 c 0+1 --> 1 c (-b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ -b^{1, 119}_0 ∧ p_119) -> (-b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ b^{1, 120}_0) c in CNF: c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ -p_119 ∨ -b^{1, 120}_2 c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ -p_119 ∨ -b^{1, 120}_1 c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ -p_119 ∨ b^{1, 120}_0 c in DIMACS: 1517 1518 1519 -119 -1520 0 1517 1518 1519 -119 -1521 0 1517 1518 1519 -119 1522 0 c 1+1 --> 2 c (-b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ b^{1, 119}_0 ∧ p_119) -> (-b^{1, 120}_2 ∧ b^{1, 120}_1 ∧ -b^{1, 120}_0) c in CNF: c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ -p_119 ∨ -b^{1, 120}_2 c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ -p_119 ∨ b^{1, 120}_1 c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ -p_119 ∨ -b^{1, 120}_0 c in DIMACS: 1517 1518 -1519 -119 -1520 0 1517 1518 -1519 -119 1521 0 1517 1518 -1519 -119 -1522 0 c 2+1 --> break c (-b^{1, 119}_2 ∧ b^{1, 119}_1 ∧ -b^{1, 119}_0 ∧ p_119) -> break c in CNF: c b^{1, 119}_2 ∨ -b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ -p_119 ∨ break c in DIMACS: 1517 -1518 1519 -119 1162 0 c 2-1 --> 1 c (-b^{1, 119}_2 ∧ b^{1, 119}_1 ∧ -b^{1, 119}_0 ∧ -p_119) -> (-b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ b^{1, 120}_0) c in CNF: c b^{1, 119}_2 ∨ -b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ p_119 ∨ -b^{1, 120}_2 c b^{1, 119}_2 ∨ -b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ p_119 ∨ -b^{1, 120}_1 c b^{1, 119}_2 ∨ -b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ p_119 ∨ b^{1, 120}_0 c in DIMACS: 1517 -1518 1519 119 -1520 0 1517 -1518 1519 119 -1521 0 1517 -1518 1519 119 1522 0 c 1-1 --> 0 c (-b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ b^{1, 119}_0 ∧ -p_119) -> (-b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ -b^{1, 120}_0) c in CNF: c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ p_119 ∨ -b^{1, 120}_2 c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ p_119 ∨ -b^{1, 120}_1 c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ p_119 ∨ -b^{1, 120}_0 c in DIMACS: 1517 1518 -1519 119 -1520 0 1517 1518 -1519 119 -1521 0 1517 1518 -1519 119 -1522 0 c 0-1 --> -1 c (-b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ -b^{1, 119}_0 ∧ -p_119) -> ( b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ b^{1, 120}_0) c in CNF: c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ p_119 ∨ b^{1, 120}_2 c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ p_119 ∨ -b^{1, 120}_1 c b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ p_119 ∨ b^{1, 120}_0 c in DIMACS: 1517 1518 1519 119 1520 0 1517 1518 1519 119 -1521 0 1517 1518 1519 119 1522 0 c -1-1 --> -2 c ( b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ b^{1, 119}_0 ∧ -p_119) -> ( b^{1, 120}_2 ∧ b^{1, 120}_1 ∧ -b^{1, 120}_0) c in CNF: c -b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ p_119 ∨ b^{1, 120}_2 c -b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ p_119 ∨ b^{1, 120}_1 c -b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ p_119 ∨ -b^{1, 120}_0 c in DIMACS: -1517 1518 -1519 119 1520 0 -1517 1518 -1519 119 1521 0 -1517 1518 -1519 119 -1522 0 c -2-1 --> break c ( b^{1, 119}_2 ∧ b^{1, 119}_1 ∧ -b^{1, 119}_0 ∧ -p_119) -> break c in CNF: c -b^{1, 119}_2 ∨ -b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ p_119 ∨ break c in DIMACS: -1517 -1518 1519 119 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 119}_2 ∧ -b^{1, 119}_1 ∧ -b^{1, 119}_0 ∧ true) c in CNF: c -b^{1, 119}_2 ∨ b^{1, 119}_1 ∨ b^{1, 119}_0 ∨ false c in DIMACS: -1517 1518 1519 0 c 3 does not represent an automaton state. c -(-b^{1, 119}_2 ∧ b^{1, 119}_1 ∧ b^{1, 119}_0 ∧ true) c in CNF: c b^{1, 119}_2 ∨ -b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ false c in DIMACS: 1517 -1518 -1519 0 c -3 does not represent an automaton state. c -( b^{1, 119}_2 ∧ b^{1, 119}_1 ∧ b^{1, 119}_0 ∧ true) c in CNF: c -b^{1, 119}_2 ∨ -b^{1, 119}_1 ∨ -b^{1, 119}_0 ∨ false c in DIMACS: -1517 -1518 -1519 0 c i = 120 c -2+1 --> -1 c ( b^{1, 120}_2 ∧ b^{1, 120}_1 ∧ -b^{1, 120}_0 ∧ p_120) -> ( b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ b^{1, 121}_0) c in CNF: c -b^{1, 120}_2 ∨ -b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ -p_120 ∨ b^{1, 121}_2 c -b^{1, 120}_2 ∨ -b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ -p_120 ∨ -b^{1, 121}_1 c -b^{1, 120}_2 ∨ -b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ -p_120 ∨ b^{1, 121}_0 c in DIMACS: -1520 -1521 1522 -120 1523 0 -1520 -1521 1522 -120 -1524 0 -1520 -1521 1522 -120 1525 0 c -1+1 --> 0 c ( b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ b^{1, 120}_0 ∧ p_120) -> (-b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ -b^{1, 121}_0) c in CNF: c -b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ -p_120 ∨ -b^{1, 121}_2 c -b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ -p_120 ∨ -b^{1, 121}_1 c -b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ -p_120 ∨ -b^{1, 121}_0 c in DIMACS: -1520 1521 -1522 -120 -1523 0 -1520 1521 -1522 -120 -1524 0 -1520 1521 -1522 -120 -1525 0 c 0+1 --> 1 c (-b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ -b^{1, 120}_0 ∧ p_120) -> (-b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ b^{1, 121}_0) c in CNF: c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ -p_120 ∨ -b^{1, 121}_2 c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ -p_120 ∨ -b^{1, 121}_1 c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ -p_120 ∨ b^{1, 121}_0 c in DIMACS: 1520 1521 1522 -120 -1523 0 1520 1521 1522 -120 -1524 0 1520 1521 1522 -120 1525 0 c 1+1 --> 2 c (-b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ b^{1, 120}_0 ∧ p_120) -> (-b^{1, 121}_2 ∧ b^{1, 121}_1 ∧ -b^{1, 121}_0) c in CNF: c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ -p_120 ∨ -b^{1, 121}_2 c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ -p_120 ∨ b^{1, 121}_1 c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ -p_120 ∨ -b^{1, 121}_0 c in DIMACS: 1520 1521 -1522 -120 -1523 0 1520 1521 -1522 -120 1524 0 1520 1521 -1522 -120 -1525 0 c 2+1 --> break c (-b^{1, 120}_2 ∧ b^{1, 120}_1 ∧ -b^{1, 120}_0 ∧ p_120) -> break c in CNF: c b^{1, 120}_2 ∨ -b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ -p_120 ∨ break c in DIMACS: 1520 -1521 1522 -120 1162 0 c 2-1 --> 1 c (-b^{1, 120}_2 ∧ b^{1, 120}_1 ∧ -b^{1, 120}_0 ∧ -p_120) -> (-b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ b^{1, 121}_0) c in CNF: c b^{1, 120}_2 ∨ -b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ p_120 ∨ -b^{1, 121}_2 c b^{1, 120}_2 ∨ -b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ p_120 ∨ -b^{1, 121}_1 c b^{1, 120}_2 ∨ -b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ p_120 ∨ b^{1, 121}_0 c in DIMACS: 1520 -1521 1522 120 -1523 0 1520 -1521 1522 120 -1524 0 1520 -1521 1522 120 1525 0 c 1-1 --> 0 c (-b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ b^{1, 120}_0 ∧ -p_120) -> (-b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ -b^{1, 121}_0) c in CNF: c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ p_120 ∨ -b^{1, 121}_2 c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ p_120 ∨ -b^{1, 121}_1 c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ p_120 ∨ -b^{1, 121}_0 c in DIMACS: 1520 1521 -1522 120 -1523 0 1520 1521 -1522 120 -1524 0 1520 1521 -1522 120 -1525 0 c 0-1 --> -1 c (-b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ -b^{1, 120}_0 ∧ -p_120) -> ( b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ b^{1, 121}_0) c in CNF: c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ p_120 ∨ b^{1, 121}_2 c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ p_120 ∨ -b^{1, 121}_1 c b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ p_120 ∨ b^{1, 121}_0 c in DIMACS: 1520 1521 1522 120 1523 0 1520 1521 1522 120 -1524 0 1520 1521 1522 120 1525 0 c -1-1 --> -2 c ( b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ b^{1, 120}_0 ∧ -p_120) -> ( b^{1, 121}_2 ∧ b^{1, 121}_1 ∧ -b^{1, 121}_0) c in CNF: c -b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ p_120 ∨ b^{1, 121}_2 c -b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ p_120 ∨ b^{1, 121}_1 c -b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ p_120 ∨ -b^{1, 121}_0 c in DIMACS: -1520 1521 -1522 120 1523 0 -1520 1521 -1522 120 1524 0 -1520 1521 -1522 120 -1525 0 c -2-1 --> break c ( b^{1, 120}_2 ∧ b^{1, 120}_1 ∧ -b^{1, 120}_0 ∧ -p_120) -> break c in CNF: c -b^{1, 120}_2 ∨ -b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ p_120 ∨ break c in DIMACS: -1520 -1521 1522 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 120}_2 ∧ -b^{1, 120}_1 ∧ -b^{1, 120}_0 ∧ true) c in CNF: c -b^{1, 120}_2 ∨ b^{1, 120}_1 ∨ b^{1, 120}_0 ∨ false c in DIMACS: -1520 1521 1522 0 c 3 does not represent an automaton state. c -(-b^{1, 120}_2 ∧ b^{1, 120}_1 ∧ b^{1, 120}_0 ∧ true) c in CNF: c b^{1, 120}_2 ∨ -b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ false c in DIMACS: 1520 -1521 -1522 0 c -3 does not represent an automaton state. c -( b^{1, 120}_2 ∧ b^{1, 120}_1 ∧ b^{1, 120}_0 ∧ true) c in CNF: c -b^{1, 120}_2 ∨ -b^{1, 120}_1 ∨ -b^{1, 120}_0 ∨ false c in DIMACS: -1520 -1521 -1522 0 c i = 121 c -2+1 --> -1 c ( b^{1, 121}_2 ∧ b^{1, 121}_1 ∧ -b^{1, 121}_0 ∧ p_121) -> ( b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ b^{1, 122}_0) c in CNF: c -b^{1, 121}_2 ∨ -b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ -p_121 ∨ b^{1, 122}_2 c -b^{1, 121}_2 ∨ -b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ -p_121 ∨ -b^{1, 122}_1 c -b^{1, 121}_2 ∨ -b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ -p_121 ∨ b^{1, 122}_0 c in DIMACS: -1523 -1524 1525 -121 1526 0 -1523 -1524 1525 -121 -1527 0 -1523 -1524 1525 -121 1528 0 c -1+1 --> 0 c ( b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ b^{1, 121}_0 ∧ p_121) -> (-b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ -b^{1, 122}_0) c in CNF: c -b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ -p_121 ∨ -b^{1, 122}_2 c -b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ -p_121 ∨ -b^{1, 122}_1 c -b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ -p_121 ∨ -b^{1, 122}_0 c in DIMACS: -1523 1524 -1525 -121 -1526 0 -1523 1524 -1525 -121 -1527 0 -1523 1524 -1525 -121 -1528 0 c 0+1 --> 1 c (-b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ -b^{1, 121}_0 ∧ p_121) -> (-b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ b^{1, 122}_0) c in CNF: c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ -p_121 ∨ -b^{1, 122}_2 c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ -p_121 ∨ -b^{1, 122}_1 c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ -p_121 ∨ b^{1, 122}_0 c in DIMACS: 1523 1524 1525 -121 -1526 0 1523 1524 1525 -121 -1527 0 1523 1524 1525 -121 1528 0 c 1+1 --> 2 c (-b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ b^{1, 121}_0 ∧ p_121) -> (-b^{1, 122}_2 ∧ b^{1, 122}_1 ∧ -b^{1, 122}_0) c in CNF: c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ -p_121 ∨ -b^{1, 122}_2 c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ -p_121 ∨ b^{1, 122}_1 c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ -p_121 ∨ -b^{1, 122}_0 c in DIMACS: 1523 1524 -1525 -121 -1526 0 1523 1524 -1525 -121 1527 0 1523 1524 -1525 -121 -1528 0 c 2+1 --> break c (-b^{1, 121}_2 ∧ b^{1, 121}_1 ∧ -b^{1, 121}_0 ∧ p_121) -> break c in CNF: c b^{1, 121}_2 ∨ -b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ -p_121 ∨ break c in DIMACS: 1523 -1524 1525 -121 1162 0 c 2-1 --> 1 c (-b^{1, 121}_2 ∧ b^{1, 121}_1 ∧ -b^{1, 121}_0 ∧ -p_121) -> (-b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ b^{1, 122}_0) c in CNF: c b^{1, 121}_2 ∨ -b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ p_121 ∨ -b^{1, 122}_2 c b^{1, 121}_2 ∨ -b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ p_121 ∨ -b^{1, 122}_1 c b^{1, 121}_2 ∨ -b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ p_121 ∨ b^{1, 122}_0 c in DIMACS: 1523 -1524 1525 121 -1526 0 1523 -1524 1525 121 -1527 0 1523 -1524 1525 121 1528 0 c 1-1 --> 0 c (-b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ b^{1, 121}_0 ∧ -p_121) -> (-b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ -b^{1, 122}_0) c in CNF: c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ p_121 ∨ -b^{1, 122}_2 c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ p_121 ∨ -b^{1, 122}_1 c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ p_121 ∨ -b^{1, 122}_0 c in DIMACS: 1523 1524 -1525 121 -1526 0 1523 1524 -1525 121 -1527 0 1523 1524 -1525 121 -1528 0 c 0-1 --> -1 c (-b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ -b^{1, 121}_0 ∧ -p_121) -> ( b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ b^{1, 122}_0) c in CNF: c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ p_121 ∨ b^{1, 122}_2 c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ p_121 ∨ -b^{1, 122}_1 c b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ p_121 ∨ b^{1, 122}_0 c in DIMACS: 1523 1524 1525 121 1526 0 1523 1524 1525 121 -1527 0 1523 1524 1525 121 1528 0 c -1-1 --> -2 c ( b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ b^{1, 121}_0 ∧ -p_121) -> ( b^{1, 122}_2 ∧ b^{1, 122}_1 ∧ -b^{1, 122}_0) c in CNF: c -b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ p_121 ∨ b^{1, 122}_2 c -b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ p_121 ∨ b^{1, 122}_1 c -b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ p_121 ∨ -b^{1, 122}_0 c in DIMACS: -1523 1524 -1525 121 1526 0 -1523 1524 -1525 121 1527 0 -1523 1524 -1525 121 -1528 0 c -2-1 --> break c ( b^{1, 121}_2 ∧ b^{1, 121}_1 ∧ -b^{1, 121}_0 ∧ -p_121) -> break c in CNF: c -b^{1, 121}_2 ∨ -b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ p_121 ∨ break c in DIMACS: -1523 -1524 1525 121 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 121}_2 ∧ -b^{1, 121}_1 ∧ -b^{1, 121}_0 ∧ true) c in CNF: c -b^{1, 121}_2 ∨ b^{1, 121}_1 ∨ b^{1, 121}_0 ∨ false c in DIMACS: -1523 1524 1525 0 c 3 does not represent an automaton state. c -(-b^{1, 121}_2 ∧ b^{1, 121}_1 ∧ b^{1, 121}_0 ∧ true) c in CNF: c b^{1, 121}_2 ∨ -b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ false c in DIMACS: 1523 -1524 -1525 0 c -3 does not represent an automaton state. c -( b^{1, 121}_2 ∧ b^{1, 121}_1 ∧ b^{1, 121}_0 ∧ true) c in CNF: c -b^{1, 121}_2 ∨ -b^{1, 121}_1 ∨ -b^{1, 121}_0 ∨ false c in DIMACS: -1523 -1524 -1525 0 c i = 122 c -2+1 --> -1 c ( b^{1, 122}_2 ∧ b^{1, 122}_1 ∧ -b^{1, 122}_0 ∧ p_122) -> ( b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ b^{1, 123}_0) c in CNF: c -b^{1, 122}_2 ∨ -b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ -p_122 ∨ b^{1, 123}_2 c -b^{1, 122}_2 ∨ -b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ -p_122 ∨ -b^{1, 123}_1 c -b^{1, 122}_2 ∨ -b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ -p_122 ∨ b^{1, 123}_0 c in DIMACS: -1526 -1527 1528 -122 1529 0 -1526 -1527 1528 -122 -1530 0 -1526 -1527 1528 -122 1531 0 c -1+1 --> 0 c ( b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ b^{1, 122}_0 ∧ p_122) -> (-b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ -b^{1, 123}_0) c in CNF: c -b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ -p_122 ∨ -b^{1, 123}_2 c -b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ -p_122 ∨ -b^{1, 123}_1 c -b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ -p_122 ∨ -b^{1, 123}_0 c in DIMACS: -1526 1527 -1528 -122 -1529 0 -1526 1527 -1528 -122 -1530 0 -1526 1527 -1528 -122 -1531 0 c 0+1 --> 1 c (-b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ -b^{1, 122}_0 ∧ p_122) -> (-b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ b^{1, 123}_0) c in CNF: c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ -p_122 ∨ -b^{1, 123}_2 c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ -p_122 ∨ -b^{1, 123}_1 c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ -p_122 ∨ b^{1, 123}_0 c in DIMACS: 1526 1527 1528 -122 -1529 0 1526 1527 1528 -122 -1530 0 1526 1527 1528 -122 1531 0 c 1+1 --> 2 c (-b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ b^{1, 122}_0 ∧ p_122) -> (-b^{1, 123}_2 ∧ b^{1, 123}_1 ∧ -b^{1, 123}_0) c in CNF: c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ -p_122 ∨ -b^{1, 123}_2 c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ -p_122 ∨ b^{1, 123}_1 c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ -p_122 ∨ -b^{1, 123}_0 c in DIMACS: 1526 1527 -1528 -122 -1529 0 1526 1527 -1528 -122 1530 0 1526 1527 -1528 -122 -1531 0 c 2+1 --> break c (-b^{1, 122}_2 ∧ b^{1, 122}_1 ∧ -b^{1, 122}_0 ∧ p_122) -> break c in CNF: c b^{1, 122}_2 ∨ -b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ -p_122 ∨ break c in DIMACS: 1526 -1527 1528 -122 1162 0 c 2-1 --> 1 c (-b^{1, 122}_2 ∧ b^{1, 122}_1 ∧ -b^{1, 122}_0 ∧ -p_122) -> (-b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ b^{1, 123}_0) c in CNF: c b^{1, 122}_2 ∨ -b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ p_122 ∨ -b^{1, 123}_2 c b^{1, 122}_2 ∨ -b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ p_122 ∨ -b^{1, 123}_1 c b^{1, 122}_2 ∨ -b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ p_122 ∨ b^{1, 123}_0 c in DIMACS: 1526 -1527 1528 122 -1529 0 1526 -1527 1528 122 -1530 0 1526 -1527 1528 122 1531 0 c 1-1 --> 0 c (-b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ b^{1, 122}_0 ∧ -p_122) -> (-b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ -b^{1, 123}_0) c in CNF: c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ p_122 ∨ -b^{1, 123}_2 c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ p_122 ∨ -b^{1, 123}_1 c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ p_122 ∨ -b^{1, 123}_0 c in DIMACS: 1526 1527 -1528 122 -1529 0 1526 1527 -1528 122 -1530 0 1526 1527 -1528 122 -1531 0 c 0-1 --> -1 c (-b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ -b^{1, 122}_0 ∧ -p_122) -> ( b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ b^{1, 123}_0) c in CNF: c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ p_122 ∨ b^{1, 123}_2 c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ p_122 ∨ -b^{1, 123}_1 c b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ p_122 ∨ b^{1, 123}_0 c in DIMACS: 1526 1527 1528 122 1529 0 1526 1527 1528 122 -1530 0 1526 1527 1528 122 1531 0 c -1-1 --> -2 c ( b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ b^{1, 122}_0 ∧ -p_122) -> ( b^{1, 123}_2 ∧ b^{1, 123}_1 ∧ -b^{1, 123}_0) c in CNF: c -b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ p_122 ∨ b^{1, 123}_2 c -b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ p_122 ∨ b^{1, 123}_1 c -b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ p_122 ∨ -b^{1, 123}_0 c in DIMACS: -1526 1527 -1528 122 1529 0 -1526 1527 -1528 122 1530 0 -1526 1527 -1528 122 -1531 0 c -2-1 --> break c ( b^{1, 122}_2 ∧ b^{1, 122}_1 ∧ -b^{1, 122}_0 ∧ -p_122) -> break c in CNF: c -b^{1, 122}_2 ∨ -b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ p_122 ∨ break c in DIMACS: -1526 -1527 1528 122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 122}_2 ∧ -b^{1, 122}_1 ∧ -b^{1, 122}_0 ∧ true) c in CNF: c -b^{1, 122}_2 ∨ b^{1, 122}_1 ∨ b^{1, 122}_0 ∨ false c in DIMACS: -1526 1527 1528 0 c 3 does not represent an automaton state. c -(-b^{1, 122}_2 ∧ b^{1, 122}_1 ∧ b^{1, 122}_0 ∧ true) c in CNF: c b^{1, 122}_2 ∨ -b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ false c in DIMACS: 1526 -1527 -1528 0 c -3 does not represent an automaton state. c -( b^{1, 122}_2 ∧ b^{1, 122}_1 ∧ b^{1, 122}_0 ∧ true) c in CNF: c -b^{1, 122}_2 ∨ -b^{1, 122}_1 ∨ -b^{1, 122}_0 ∨ false c in DIMACS: -1526 -1527 -1528 0 c i = 123 c -2+1 --> -1 c ( b^{1, 123}_2 ∧ b^{1, 123}_1 ∧ -b^{1, 123}_0 ∧ p_123) -> ( b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ b^{1, 124}_0) c in CNF: c -b^{1, 123}_2 ∨ -b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ -p_123 ∨ b^{1, 124}_2 c -b^{1, 123}_2 ∨ -b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ -p_123 ∨ -b^{1, 124}_1 c -b^{1, 123}_2 ∨ -b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ -p_123 ∨ b^{1, 124}_0 c in DIMACS: -1529 -1530 1531 -123 1532 0 -1529 -1530 1531 -123 -1533 0 -1529 -1530 1531 -123 1534 0 c -1+1 --> 0 c ( b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ b^{1, 123}_0 ∧ p_123) -> (-b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ -b^{1, 124}_0) c in CNF: c -b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ -p_123 ∨ -b^{1, 124}_2 c -b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ -p_123 ∨ -b^{1, 124}_1 c -b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ -p_123 ∨ -b^{1, 124}_0 c in DIMACS: -1529 1530 -1531 -123 -1532 0 -1529 1530 -1531 -123 -1533 0 -1529 1530 -1531 -123 -1534 0 c 0+1 --> 1 c (-b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ -b^{1, 123}_0 ∧ p_123) -> (-b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ b^{1, 124}_0) c in CNF: c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ -p_123 ∨ -b^{1, 124}_2 c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ -p_123 ∨ -b^{1, 124}_1 c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ -p_123 ∨ b^{1, 124}_0 c in DIMACS: 1529 1530 1531 -123 -1532 0 1529 1530 1531 -123 -1533 0 1529 1530 1531 -123 1534 0 c 1+1 --> 2 c (-b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ b^{1, 123}_0 ∧ p_123) -> (-b^{1, 124}_2 ∧ b^{1, 124}_1 ∧ -b^{1, 124}_0) c in CNF: c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ -p_123 ∨ -b^{1, 124}_2 c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ -p_123 ∨ b^{1, 124}_1 c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ -p_123 ∨ -b^{1, 124}_0 c in DIMACS: 1529 1530 -1531 -123 -1532 0 1529 1530 -1531 -123 1533 0 1529 1530 -1531 -123 -1534 0 c 2+1 --> break c (-b^{1, 123}_2 ∧ b^{1, 123}_1 ∧ -b^{1, 123}_0 ∧ p_123) -> break c in CNF: c b^{1, 123}_2 ∨ -b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ -p_123 ∨ break c in DIMACS: 1529 -1530 1531 -123 1162 0 c 2-1 --> 1 c (-b^{1, 123}_2 ∧ b^{1, 123}_1 ∧ -b^{1, 123}_0 ∧ -p_123) -> (-b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ b^{1, 124}_0) c in CNF: c b^{1, 123}_2 ∨ -b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ p_123 ∨ -b^{1, 124}_2 c b^{1, 123}_2 ∨ -b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ p_123 ∨ -b^{1, 124}_1 c b^{1, 123}_2 ∨ -b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ p_123 ∨ b^{1, 124}_0 c in DIMACS: 1529 -1530 1531 123 -1532 0 1529 -1530 1531 123 -1533 0 1529 -1530 1531 123 1534 0 c 1-1 --> 0 c (-b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ b^{1, 123}_0 ∧ -p_123) -> (-b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ -b^{1, 124}_0) c in CNF: c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ p_123 ∨ -b^{1, 124}_2 c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ p_123 ∨ -b^{1, 124}_1 c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ p_123 ∨ -b^{1, 124}_0 c in DIMACS: 1529 1530 -1531 123 -1532 0 1529 1530 -1531 123 -1533 0 1529 1530 -1531 123 -1534 0 c 0-1 --> -1 c (-b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ -b^{1, 123}_0 ∧ -p_123) -> ( b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ b^{1, 124}_0) c in CNF: c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ p_123 ∨ b^{1, 124}_2 c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ p_123 ∨ -b^{1, 124}_1 c b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ p_123 ∨ b^{1, 124}_0 c in DIMACS: 1529 1530 1531 123 1532 0 1529 1530 1531 123 -1533 0 1529 1530 1531 123 1534 0 c -1-1 --> -2 c ( b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ b^{1, 123}_0 ∧ -p_123) -> ( b^{1, 124}_2 ∧ b^{1, 124}_1 ∧ -b^{1, 124}_0) c in CNF: c -b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ p_123 ∨ b^{1, 124}_2 c -b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ p_123 ∨ b^{1, 124}_1 c -b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ p_123 ∨ -b^{1, 124}_0 c in DIMACS: -1529 1530 -1531 123 1532 0 -1529 1530 -1531 123 1533 0 -1529 1530 -1531 123 -1534 0 c -2-1 --> break c ( b^{1, 123}_2 ∧ b^{1, 123}_1 ∧ -b^{1, 123}_0 ∧ -p_123) -> break c in CNF: c -b^{1, 123}_2 ∨ -b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ p_123 ∨ break c in DIMACS: -1529 -1530 1531 123 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 123}_2 ∧ -b^{1, 123}_1 ∧ -b^{1, 123}_0 ∧ true) c in CNF: c -b^{1, 123}_2 ∨ b^{1, 123}_1 ∨ b^{1, 123}_0 ∨ false c in DIMACS: -1529 1530 1531 0 c 3 does not represent an automaton state. c -(-b^{1, 123}_2 ∧ b^{1, 123}_1 ∧ b^{1, 123}_0 ∧ true) c in CNF: c b^{1, 123}_2 ∨ -b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ false c in DIMACS: 1529 -1530 -1531 0 c -3 does not represent an automaton state. c -( b^{1, 123}_2 ∧ b^{1, 123}_1 ∧ b^{1, 123}_0 ∧ true) c in CNF: c -b^{1, 123}_2 ∨ -b^{1, 123}_1 ∨ -b^{1, 123}_0 ∨ false c in DIMACS: -1529 -1530 -1531 0 c i = 124 c -2+1 --> -1 c ( b^{1, 124}_2 ∧ b^{1, 124}_1 ∧ -b^{1, 124}_0 ∧ p_124) -> ( b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ b^{1, 125}_0) c in CNF: c -b^{1, 124}_2 ∨ -b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ -p_124 ∨ b^{1, 125}_2 c -b^{1, 124}_2 ∨ -b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ -p_124 ∨ -b^{1, 125}_1 c -b^{1, 124}_2 ∨ -b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ -p_124 ∨ b^{1, 125}_0 c in DIMACS: -1532 -1533 1534 -124 1535 0 -1532 -1533 1534 -124 -1536 0 -1532 -1533 1534 -124 1537 0 c -1+1 --> 0 c ( b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ b^{1, 124}_0 ∧ p_124) -> (-b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ -b^{1, 125}_0) c in CNF: c -b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ -p_124 ∨ -b^{1, 125}_2 c -b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ -p_124 ∨ -b^{1, 125}_1 c -b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ -p_124 ∨ -b^{1, 125}_0 c in DIMACS: -1532 1533 -1534 -124 -1535 0 -1532 1533 -1534 -124 -1536 0 -1532 1533 -1534 -124 -1537 0 c 0+1 --> 1 c (-b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ -b^{1, 124}_0 ∧ p_124) -> (-b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ b^{1, 125}_0) c in CNF: c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ -p_124 ∨ -b^{1, 125}_2 c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ -p_124 ∨ -b^{1, 125}_1 c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ -p_124 ∨ b^{1, 125}_0 c in DIMACS: 1532 1533 1534 -124 -1535 0 1532 1533 1534 -124 -1536 0 1532 1533 1534 -124 1537 0 c 1+1 --> 2 c (-b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ b^{1, 124}_0 ∧ p_124) -> (-b^{1, 125}_2 ∧ b^{1, 125}_1 ∧ -b^{1, 125}_0) c in CNF: c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ -p_124 ∨ -b^{1, 125}_2 c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ -p_124 ∨ b^{1, 125}_1 c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ -p_124 ∨ -b^{1, 125}_0 c in DIMACS: 1532 1533 -1534 -124 -1535 0 1532 1533 -1534 -124 1536 0 1532 1533 -1534 -124 -1537 0 c 2+1 --> break c (-b^{1, 124}_2 ∧ b^{1, 124}_1 ∧ -b^{1, 124}_0 ∧ p_124) -> break c in CNF: c b^{1, 124}_2 ∨ -b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ -p_124 ∨ break c in DIMACS: 1532 -1533 1534 -124 1162 0 c 2-1 --> 1 c (-b^{1, 124}_2 ∧ b^{1, 124}_1 ∧ -b^{1, 124}_0 ∧ -p_124) -> (-b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ b^{1, 125}_0) c in CNF: c b^{1, 124}_2 ∨ -b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ p_124 ∨ -b^{1, 125}_2 c b^{1, 124}_2 ∨ -b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ p_124 ∨ -b^{1, 125}_1 c b^{1, 124}_2 ∨ -b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ p_124 ∨ b^{1, 125}_0 c in DIMACS: 1532 -1533 1534 124 -1535 0 1532 -1533 1534 124 -1536 0 1532 -1533 1534 124 1537 0 c 1-1 --> 0 c (-b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ b^{1, 124}_0 ∧ -p_124) -> (-b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ -b^{1, 125}_0) c in CNF: c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ p_124 ∨ -b^{1, 125}_2 c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ p_124 ∨ -b^{1, 125}_1 c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ p_124 ∨ -b^{1, 125}_0 c in DIMACS: 1532 1533 -1534 124 -1535 0 1532 1533 -1534 124 -1536 0 1532 1533 -1534 124 -1537 0 c 0-1 --> -1 c (-b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ -b^{1, 124}_0 ∧ -p_124) -> ( b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ b^{1, 125}_0) c in CNF: c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ p_124 ∨ b^{1, 125}_2 c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ p_124 ∨ -b^{1, 125}_1 c b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ p_124 ∨ b^{1, 125}_0 c in DIMACS: 1532 1533 1534 124 1535 0 1532 1533 1534 124 -1536 0 1532 1533 1534 124 1537 0 c -1-1 --> -2 c ( b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ b^{1, 124}_0 ∧ -p_124) -> ( b^{1, 125}_2 ∧ b^{1, 125}_1 ∧ -b^{1, 125}_0) c in CNF: c -b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ p_124 ∨ b^{1, 125}_2 c -b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ p_124 ∨ b^{1, 125}_1 c -b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ p_124 ∨ -b^{1, 125}_0 c in DIMACS: -1532 1533 -1534 124 1535 0 -1532 1533 -1534 124 1536 0 -1532 1533 -1534 124 -1537 0 c -2-1 --> break c ( b^{1, 124}_2 ∧ b^{1, 124}_1 ∧ -b^{1, 124}_0 ∧ -p_124) -> break c in CNF: c -b^{1, 124}_2 ∨ -b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ p_124 ∨ break c in DIMACS: -1532 -1533 1534 124 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 124}_2 ∧ -b^{1, 124}_1 ∧ -b^{1, 124}_0 ∧ true) c in CNF: c -b^{1, 124}_2 ∨ b^{1, 124}_1 ∨ b^{1, 124}_0 ∨ false c in DIMACS: -1532 1533 1534 0 c 3 does not represent an automaton state. c -(-b^{1, 124}_2 ∧ b^{1, 124}_1 ∧ b^{1, 124}_0 ∧ true) c in CNF: c b^{1, 124}_2 ∨ -b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ false c in DIMACS: 1532 -1533 -1534 0 c -3 does not represent an automaton state. c -( b^{1, 124}_2 ∧ b^{1, 124}_1 ∧ b^{1, 124}_0 ∧ true) c in CNF: c -b^{1, 124}_2 ∨ -b^{1, 124}_1 ∨ -b^{1, 124}_0 ∨ false c in DIMACS: -1532 -1533 -1534 0 c i = 125 c -2+1 --> -1 c ( b^{1, 125}_2 ∧ b^{1, 125}_1 ∧ -b^{1, 125}_0 ∧ p_125) -> ( b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ b^{1, 126}_0) c in CNF: c -b^{1, 125}_2 ∨ -b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ -p_125 ∨ b^{1, 126}_2 c -b^{1, 125}_2 ∨ -b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ -p_125 ∨ -b^{1, 126}_1 c -b^{1, 125}_2 ∨ -b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ -p_125 ∨ b^{1, 126}_0 c in DIMACS: -1535 -1536 1537 -125 1538 0 -1535 -1536 1537 -125 -1539 0 -1535 -1536 1537 -125 1540 0 c -1+1 --> 0 c ( b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ b^{1, 125}_0 ∧ p_125) -> (-b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ -b^{1, 126}_0) c in CNF: c -b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ -p_125 ∨ -b^{1, 126}_2 c -b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ -p_125 ∨ -b^{1, 126}_1 c -b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ -p_125 ∨ -b^{1, 126}_0 c in DIMACS: -1535 1536 -1537 -125 -1538 0 -1535 1536 -1537 -125 -1539 0 -1535 1536 -1537 -125 -1540 0 c 0+1 --> 1 c (-b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ -b^{1, 125}_0 ∧ p_125) -> (-b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ b^{1, 126}_0) c in CNF: c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ -p_125 ∨ -b^{1, 126}_2 c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ -p_125 ∨ -b^{1, 126}_1 c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ -p_125 ∨ b^{1, 126}_0 c in DIMACS: 1535 1536 1537 -125 -1538 0 1535 1536 1537 -125 -1539 0 1535 1536 1537 -125 1540 0 c 1+1 --> 2 c (-b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ b^{1, 125}_0 ∧ p_125) -> (-b^{1, 126}_2 ∧ b^{1, 126}_1 ∧ -b^{1, 126}_0) c in CNF: c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ -p_125 ∨ -b^{1, 126}_2 c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ -p_125 ∨ b^{1, 126}_1 c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ -p_125 ∨ -b^{1, 126}_0 c in DIMACS: 1535 1536 -1537 -125 -1538 0 1535 1536 -1537 -125 1539 0 1535 1536 -1537 -125 -1540 0 c 2+1 --> break c (-b^{1, 125}_2 ∧ b^{1, 125}_1 ∧ -b^{1, 125}_0 ∧ p_125) -> break c in CNF: c b^{1, 125}_2 ∨ -b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ -p_125 ∨ break c in DIMACS: 1535 -1536 1537 -125 1162 0 c 2-1 --> 1 c (-b^{1, 125}_2 ∧ b^{1, 125}_1 ∧ -b^{1, 125}_0 ∧ -p_125) -> (-b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ b^{1, 126}_0) c in CNF: c b^{1, 125}_2 ∨ -b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ p_125 ∨ -b^{1, 126}_2 c b^{1, 125}_2 ∨ -b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ p_125 ∨ -b^{1, 126}_1 c b^{1, 125}_2 ∨ -b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ p_125 ∨ b^{1, 126}_0 c in DIMACS: 1535 -1536 1537 125 -1538 0 1535 -1536 1537 125 -1539 0 1535 -1536 1537 125 1540 0 c 1-1 --> 0 c (-b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ b^{1, 125}_0 ∧ -p_125) -> (-b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ -b^{1, 126}_0) c in CNF: c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ p_125 ∨ -b^{1, 126}_2 c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ p_125 ∨ -b^{1, 126}_1 c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ p_125 ∨ -b^{1, 126}_0 c in DIMACS: 1535 1536 -1537 125 -1538 0 1535 1536 -1537 125 -1539 0 1535 1536 -1537 125 -1540 0 c 0-1 --> -1 c (-b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ -b^{1, 125}_0 ∧ -p_125) -> ( b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ b^{1, 126}_0) c in CNF: c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ p_125 ∨ b^{1, 126}_2 c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ p_125 ∨ -b^{1, 126}_1 c b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ p_125 ∨ b^{1, 126}_0 c in DIMACS: 1535 1536 1537 125 1538 0 1535 1536 1537 125 -1539 0 1535 1536 1537 125 1540 0 c -1-1 --> -2 c ( b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ b^{1, 125}_0 ∧ -p_125) -> ( b^{1, 126}_2 ∧ b^{1, 126}_1 ∧ -b^{1, 126}_0) c in CNF: c -b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ p_125 ∨ b^{1, 126}_2 c -b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ p_125 ∨ b^{1, 126}_1 c -b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ p_125 ∨ -b^{1, 126}_0 c in DIMACS: -1535 1536 -1537 125 1538 0 -1535 1536 -1537 125 1539 0 -1535 1536 -1537 125 -1540 0 c -2-1 --> break c ( b^{1, 125}_2 ∧ b^{1, 125}_1 ∧ -b^{1, 125}_0 ∧ -p_125) -> break c in CNF: c -b^{1, 125}_2 ∨ -b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ p_125 ∨ break c in DIMACS: -1535 -1536 1537 125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 125}_2 ∧ -b^{1, 125}_1 ∧ -b^{1, 125}_0 ∧ true) c in CNF: c -b^{1, 125}_2 ∨ b^{1, 125}_1 ∨ b^{1, 125}_0 ∨ false c in DIMACS: -1535 1536 1537 0 c 3 does not represent an automaton state. c -(-b^{1, 125}_2 ∧ b^{1, 125}_1 ∧ b^{1, 125}_0 ∧ true) c in CNF: c b^{1, 125}_2 ∨ -b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ false c in DIMACS: 1535 -1536 -1537 0 c -3 does not represent an automaton state. c -( b^{1, 125}_2 ∧ b^{1, 125}_1 ∧ b^{1, 125}_0 ∧ true) c in CNF: c -b^{1, 125}_2 ∨ -b^{1, 125}_1 ∨ -b^{1, 125}_0 ∨ false c in DIMACS: -1535 -1536 -1537 0 c i = 126 c -2+1 --> -1 c ( b^{1, 126}_2 ∧ b^{1, 126}_1 ∧ -b^{1, 126}_0 ∧ p_126) -> ( b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ b^{1, 127}_0) c in CNF: c -b^{1, 126}_2 ∨ -b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ -p_126 ∨ b^{1, 127}_2 c -b^{1, 126}_2 ∨ -b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ -p_126 ∨ -b^{1, 127}_1 c -b^{1, 126}_2 ∨ -b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ -p_126 ∨ b^{1, 127}_0 c in DIMACS: -1538 -1539 1540 -126 1541 0 -1538 -1539 1540 -126 -1542 0 -1538 -1539 1540 -126 1543 0 c -1+1 --> 0 c ( b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ b^{1, 126}_0 ∧ p_126) -> (-b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ -b^{1, 127}_0) c in CNF: c -b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ -p_126 ∨ -b^{1, 127}_2 c -b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ -p_126 ∨ -b^{1, 127}_1 c -b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ -p_126 ∨ -b^{1, 127}_0 c in DIMACS: -1538 1539 -1540 -126 -1541 0 -1538 1539 -1540 -126 -1542 0 -1538 1539 -1540 -126 -1543 0 c 0+1 --> 1 c (-b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ -b^{1, 126}_0 ∧ p_126) -> (-b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ b^{1, 127}_0) c in CNF: c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ -p_126 ∨ -b^{1, 127}_2 c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ -p_126 ∨ -b^{1, 127}_1 c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ -p_126 ∨ b^{1, 127}_0 c in DIMACS: 1538 1539 1540 -126 -1541 0 1538 1539 1540 -126 -1542 0 1538 1539 1540 -126 1543 0 c 1+1 --> 2 c (-b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ b^{1, 126}_0 ∧ p_126) -> (-b^{1, 127}_2 ∧ b^{1, 127}_1 ∧ -b^{1, 127}_0) c in CNF: c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ -p_126 ∨ -b^{1, 127}_2 c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ -p_126 ∨ b^{1, 127}_1 c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ -p_126 ∨ -b^{1, 127}_0 c in DIMACS: 1538 1539 -1540 -126 -1541 0 1538 1539 -1540 -126 1542 0 1538 1539 -1540 -126 -1543 0 c 2+1 --> break c (-b^{1, 126}_2 ∧ b^{1, 126}_1 ∧ -b^{1, 126}_0 ∧ p_126) -> break c in CNF: c b^{1, 126}_2 ∨ -b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ -p_126 ∨ break c in DIMACS: 1538 -1539 1540 -126 1162 0 c 2-1 --> 1 c (-b^{1, 126}_2 ∧ b^{1, 126}_1 ∧ -b^{1, 126}_0 ∧ -p_126) -> (-b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ b^{1, 127}_0) c in CNF: c b^{1, 126}_2 ∨ -b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ p_126 ∨ -b^{1, 127}_2 c b^{1, 126}_2 ∨ -b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ p_126 ∨ -b^{1, 127}_1 c b^{1, 126}_2 ∨ -b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ p_126 ∨ b^{1, 127}_0 c in DIMACS: 1538 -1539 1540 126 -1541 0 1538 -1539 1540 126 -1542 0 1538 -1539 1540 126 1543 0 c 1-1 --> 0 c (-b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ b^{1, 126}_0 ∧ -p_126) -> (-b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ -b^{1, 127}_0) c in CNF: c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ p_126 ∨ -b^{1, 127}_2 c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ p_126 ∨ -b^{1, 127}_1 c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ p_126 ∨ -b^{1, 127}_0 c in DIMACS: 1538 1539 -1540 126 -1541 0 1538 1539 -1540 126 -1542 0 1538 1539 -1540 126 -1543 0 c 0-1 --> -1 c (-b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ -b^{1, 126}_0 ∧ -p_126) -> ( b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ b^{1, 127}_0) c in CNF: c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ p_126 ∨ b^{1, 127}_2 c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ p_126 ∨ -b^{1, 127}_1 c b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ p_126 ∨ b^{1, 127}_0 c in DIMACS: 1538 1539 1540 126 1541 0 1538 1539 1540 126 -1542 0 1538 1539 1540 126 1543 0 c -1-1 --> -2 c ( b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ b^{1, 126}_0 ∧ -p_126) -> ( b^{1, 127}_2 ∧ b^{1, 127}_1 ∧ -b^{1, 127}_0) c in CNF: c -b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ p_126 ∨ b^{1, 127}_2 c -b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ p_126 ∨ b^{1, 127}_1 c -b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ p_126 ∨ -b^{1, 127}_0 c in DIMACS: -1538 1539 -1540 126 1541 0 -1538 1539 -1540 126 1542 0 -1538 1539 -1540 126 -1543 0 c -2-1 --> break c ( b^{1, 126}_2 ∧ b^{1, 126}_1 ∧ -b^{1, 126}_0 ∧ -p_126) -> break c in CNF: c -b^{1, 126}_2 ∨ -b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ p_126 ∨ break c in DIMACS: -1538 -1539 1540 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 126}_2 ∧ -b^{1, 126}_1 ∧ -b^{1, 126}_0 ∧ true) c in CNF: c -b^{1, 126}_2 ∨ b^{1, 126}_1 ∨ b^{1, 126}_0 ∨ false c in DIMACS: -1538 1539 1540 0 c 3 does not represent an automaton state. c -(-b^{1, 126}_2 ∧ b^{1, 126}_1 ∧ b^{1, 126}_0 ∧ true) c in CNF: c b^{1, 126}_2 ∨ -b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ false c in DIMACS: 1538 -1539 -1540 0 c -3 does not represent an automaton state. c -( b^{1, 126}_2 ∧ b^{1, 126}_1 ∧ b^{1, 126}_0 ∧ true) c in CNF: c -b^{1, 126}_2 ∨ -b^{1, 126}_1 ∨ -b^{1, 126}_0 ∨ false c in DIMACS: -1538 -1539 -1540 0 c i = 127 c -2+1 --> -1 c ( b^{1, 127}_2 ∧ b^{1, 127}_1 ∧ -b^{1, 127}_0 ∧ p_127) -> ( b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ b^{1, 128}_0) c in CNF: c -b^{1, 127}_2 ∨ -b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ -p_127 ∨ b^{1, 128}_2 c -b^{1, 127}_2 ∨ -b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ -p_127 ∨ -b^{1, 128}_1 c -b^{1, 127}_2 ∨ -b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ -p_127 ∨ b^{1, 128}_0 c in DIMACS: -1541 -1542 1543 -127 1544 0 -1541 -1542 1543 -127 -1545 0 -1541 -1542 1543 -127 1546 0 c -1+1 --> 0 c ( b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ b^{1, 127}_0 ∧ p_127) -> (-b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ -b^{1, 128}_0) c in CNF: c -b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ -p_127 ∨ -b^{1, 128}_2 c -b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ -p_127 ∨ -b^{1, 128}_1 c -b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ -p_127 ∨ -b^{1, 128}_0 c in DIMACS: -1541 1542 -1543 -127 -1544 0 -1541 1542 -1543 -127 -1545 0 -1541 1542 -1543 -127 -1546 0 c 0+1 --> 1 c (-b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ -b^{1, 127}_0 ∧ p_127) -> (-b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ b^{1, 128}_0) c in CNF: c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ -p_127 ∨ -b^{1, 128}_2 c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ -p_127 ∨ -b^{1, 128}_1 c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ -p_127 ∨ b^{1, 128}_0 c in DIMACS: 1541 1542 1543 -127 -1544 0 1541 1542 1543 -127 -1545 0 1541 1542 1543 -127 1546 0 c 1+1 --> 2 c (-b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ b^{1, 127}_0 ∧ p_127) -> (-b^{1, 128}_2 ∧ b^{1, 128}_1 ∧ -b^{1, 128}_0) c in CNF: c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ -p_127 ∨ -b^{1, 128}_2 c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ -p_127 ∨ b^{1, 128}_1 c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ -p_127 ∨ -b^{1, 128}_0 c in DIMACS: 1541 1542 -1543 -127 -1544 0 1541 1542 -1543 -127 1545 0 1541 1542 -1543 -127 -1546 0 c 2+1 --> break c (-b^{1, 127}_2 ∧ b^{1, 127}_1 ∧ -b^{1, 127}_0 ∧ p_127) -> break c in CNF: c b^{1, 127}_2 ∨ -b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ -p_127 ∨ break c in DIMACS: 1541 -1542 1543 -127 1162 0 c 2-1 --> 1 c (-b^{1, 127}_2 ∧ b^{1, 127}_1 ∧ -b^{1, 127}_0 ∧ -p_127) -> (-b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ b^{1, 128}_0) c in CNF: c b^{1, 127}_2 ∨ -b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ p_127 ∨ -b^{1, 128}_2 c b^{1, 127}_2 ∨ -b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ p_127 ∨ -b^{1, 128}_1 c b^{1, 127}_2 ∨ -b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ p_127 ∨ b^{1, 128}_0 c in DIMACS: 1541 -1542 1543 127 -1544 0 1541 -1542 1543 127 -1545 0 1541 -1542 1543 127 1546 0 c 1-1 --> 0 c (-b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ b^{1, 127}_0 ∧ -p_127) -> (-b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ -b^{1, 128}_0) c in CNF: c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ p_127 ∨ -b^{1, 128}_2 c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ p_127 ∨ -b^{1, 128}_1 c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ p_127 ∨ -b^{1, 128}_0 c in DIMACS: 1541 1542 -1543 127 -1544 0 1541 1542 -1543 127 -1545 0 1541 1542 -1543 127 -1546 0 c 0-1 --> -1 c (-b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ -b^{1, 127}_0 ∧ -p_127) -> ( b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ b^{1, 128}_0) c in CNF: c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ p_127 ∨ b^{1, 128}_2 c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ p_127 ∨ -b^{1, 128}_1 c b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ p_127 ∨ b^{1, 128}_0 c in DIMACS: 1541 1542 1543 127 1544 0 1541 1542 1543 127 -1545 0 1541 1542 1543 127 1546 0 c -1-1 --> -2 c ( b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ b^{1, 127}_0 ∧ -p_127) -> ( b^{1, 128}_2 ∧ b^{1, 128}_1 ∧ -b^{1, 128}_0) c in CNF: c -b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ p_127 ∨ b^{1, 128}_2 c -b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ p_127 ∨ b^{1, 128}_1 c -b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ p_127 ∨ -b^{1, 128}_0 c in DIMACS: -1541 1542 -1543 127 1544 0 -1541 1542 -1543 127 1545 0 -1541 1542 -1543 127 -1546 0 c -2-1 --> break c ( b^{1, 127}_2 ∧ b^{1, 127}_1 ∧ -b^{1, 127}_0 ∧ -p_127) -> break c in CNF: c -b^{1, 127}_2 ∨ -b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ p_127 ∨ break c in DIMACS: -1541 -1542 1543 127 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 127}_2 ∧ -b^{1, 127}_1 ∧ -b^{1, 127}_0 ∧ true) c in CNF: c -b^{1, 127}_2 ∨ b^{1, 127}_1 ∨ b^{1, 127}_0 ∨ false c in DIMACS: -1541 1542 1543 0 c 3 does not represent an automaton state. c -(-b^{1, 127}_2 ∧ b^{1, 127}_1 ∧ b^{1, 127}_0 ∧ true) c in CNF: c b^{1, 127}_2 ∨ -b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ false c in DIMACS: 1541 -1542 -1543 0 c -3 does not represent an automaton state. c -( b^{1, 127}_2 ∧ b^{1, 127}_1 ∧ b^{1, 127}_0 ∧ true) c in CNF: c -b^{1, 127}_2 ∨ -b^{1, 127}_1 ∨ -b^{1, 127}_0 ∨ false c in DIMACS: -1541 -1542 -1543 0 c i = 128 c -2+1 --> -1 c ( b^{1, 128}_2 ∧ b^{1, 128}_1 ∧ -b^{1, 128}_0 ∧ p_128) -> ( b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ b^{1, 129}_0) c in CNF: c -b^{1, 128}_2 ∨ -b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ -p_128 ∨ b^{1, 129}_2 c -b^{1, 128}_2 ∨ -b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ -p_128 ∨ -b^{1, 129}_1 c -b^{1, 128}_2 ∨ -b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ -p_128 ∨ b^{1, 129}_0 c in DIMACS: -1544 -1545 1546 -128 1547 0 -1544 -1545 1546 -128 -1548 0 -1544 -1545 1546 -128 1549 0 c -1+1 --> 0 c ( b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ b^{1, 128}_0 ∧ p_128) -> (-b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ -b^{1, 129}_0) c in CNF: c -b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ -p_128 ∨ -b^{1, 129}_2 c -b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ -p_128 ∨ -b^{1, 129}_1 c -b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ -p_128 ∨ -b^{1, 129}_0 c in DIMACS: -1544 1545 -1546 -128 -1547 0 -1544 1545 -1546 -128 -1548 0 -1544 1545 -1546 -128 -1549 0 c 0+1 --> 1 c (-b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ -b^{1, 128}_0 ∧ p_128) -> (-b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ b^{1, 129}_0) c in CNF: c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ -p_128 ∨ -b^{1, 129}_2 c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ -p_128 ∨ -b^{1, 129}_1 c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ -p_128 ∨ b^{1, 129}_0 c in DIMACS: 1544 1545 1546 -128 -1547 0 1544 1545 1546 -128 -1548 0 1544 1545 1546 -128 1549 0 c 1+1 --> 2 c (-b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ b^{1, 128}_0 ∧ p_128) -> (-b^{1, 129}_2 ∧ b^{1, 129}_1 ∧ -b^{1, 129}_0) c in CNF: c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ -p_128 ∨ -b^{1, 129}_2 c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ -p_128 ∨ b^{1, 129}_1 c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ -p_128 ∨ -b^{1, 129}_0 c in DIMACS: 1544 1545 -1546 -128 -1547 0 1544 1545 -1546 -128 1548 0 1544 1545 -1546 -128 -1549 0 c 2+1 --> break c (-b^{1, 128}_2 ∧ b^{1, 128}_1 ∧ -b^{1, 128}_0 ∧ p_128) -> break c in CNF: c b^{1, 128}_2 ∨ -b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ -p_128 ∨ break c in DIMACS: 1544 -1545 1546 -128 1162 0 c 2-1 --> 1 c (-b^{1, 128}_2 ∧ b^{1, 128}_1 ∧ -b^{1, 128}_0 ∧ -p_128) -> (-b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ b^{1, 129}_0) c in CNF: c b^{1, 128}_2 ∨ -b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ p_128 ∨ -b^{1, 129}_2 c b^{1, 128}_2 ∨ -b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ p_128 ∨ -b^{1, 129}_1 c b^{1, 128}_2 ∨ -b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ p_128 ∨ b^{1, 129}_0 c in DIMACS: 1544 -1545 1546 128 -1547 0 1544 -1545 1546 128 -1548 0 1544 -1545 1546 128 1549 0 c 1-1 --> 0 c (-b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ b^{1, 128}_0 ∧ -p_128) -> (-b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ -b^{1, 129}_0) c in CNF: c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ p_128 ∨ -b^{1, 129}_2 c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ p_128 ∨ -b^{1, 129}_1 c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ p_128 ∨ -b^{1, 129}_0 c in DIMACS: 1544 1545 -1546 128 -1547 0 1544 1545 -1546 128 -1548 0 1544 1545 -1546 128 -1549 0 c 0-1 --> -1 c (-b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ -b^{1, 128}_0 ∧ -p_128) -> ( b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ b^{1, 129}_0) c in CNF: c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ p_128 ∨ b^{1, 129}_2 c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ p_128 ∨ -b^{1, 129}_1 c b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ p_128 ∨ b^{1, 129}_0 c in DIMACS: 1544 1545 1546 128 1547 0 1544 1545 1546 128 -1548 0 1544 1545 1546 128 1549 0 c -1-1 --> -2 c ( b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ b^{1, 128}_0 ∧ -p_128) -> ( b^{1, 129}_2 ∧ b^{1, 129}_1 ∧ -b^{1, 129}_0) c in CNF: c -b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ p_128 ∨ b^{1, 129}_2 c -b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ p_128 ∨ b^{1, 129}_1 c -b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ p_128 ∨ -b^{1, 129}_0 c in DIMACS: -1544 1545 -1546 128 1547 0 -1544 1545 -1546 128 1548 0 -1544 1545 -1546 128 -1549 0 c -2-1 --> break c ( b^{1, 128}_2 ∧ b^{1, 128}_1 ∧ -b^{1, 128}_0 ∧ -p_128) -> break c in CNF: c -b^{1, 128}_2 ∨ -b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ p_128 ∨ break c in DIMACS: -1544 -1545 1546 128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 128}_2 ∧ -b^{1, 128}_1 ∧ -b^{1, 128}_0 ∧ true) c in CNF: c -b^{1, 128}_2 ∨ b^{1, 128}_1 ∨ b^{1, 128}_0 ∨ false c in DIMACS: -1544 1545 1546 0 c 3 does not represent an automaton state. c -(-b^{1, 128}_2 ∧ b^{1, 128}_1 ∧ b^{1, 128}_0 ∧ true) c in CNF: c b^{1, 128}_2 ∨ -b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ false c in DIMACS: 1544 -1545 -1546 0 c -3 does not represent an automaton state. c -( b^{1, 128}_2 ∧ b^{1, 128}_1 ∧ b^{1, 128}_0 ∧ true) c in CNF: c -b^{1, 128}_2 ∨ -b^{1, 128}_1 ∨ -b^{1, 128}_0 ∨ false c in DIMACS: -1544 -1545 -1546 0 c i = 129 c -2+1 --> -1 c ( b^{1, 129}_2 ∧ b^{1, 129}_1 ∧ -b^{1, 129}_0 ∧ p_129) -> ( b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ b^{1, 130}_0) c in CNF: c -b^{1, 129}_2 ∨ -b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ -p_129 ∨ b^{1, 130}_2 c -b^{1, 129}_2 ∨ -b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ -p_129 ∨ -b^{1, 130}_1 c -b^{1, 129}_2 ∨ -b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ -p_129 ∨ b^{1, 130}_0 c in DIMACS: -1547 -1548 1549 -129 1550 0 -1547 -1548 1549 -129 -1551 0 -1547 -1548 1549 -129 1552 0 c -1+1 --> 0 c ( b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ b^{1, 129}_0 ∧ p_129) -> (-b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ -b^{1, 130}_0) c in CNF: c -b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ -p_129 ∨ -b^{1, 130}_2 c -b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ -p_129 ∨ -b^{1, 130}_1 c -b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ -p_129 ∨ -b^{1, 130}_0 c in DIMACS: -1547 1548 -1549 -129 -1550 0 -1547 1548 -1549 -129 -1551 0 -1547 1548 -1549 -129 -1552 0 c 0+1 --> 1 c (-b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ -b^{1, 129}_0 ∧ p_129) -> (-b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ b^{1, 130}_0) c in CNF: c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ -p_129 ∨ -b^{1, 130}_2 c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ -p_129 ∨ -b^{1, 130}_1 c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ -p_129 ∨ b^{1, 130}_0 c in DIMACS: 1547 1548 1549 -129 -1550 0 1547 1548 1549 -129 -1551 0 1547 1548 1549 -129 1552 0 c 1+1 --> 2 c (-b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ b^{1, 129}_0 ∧ p_129) -> (-b^{1, 130}_2 ∧ b^{1, 130}_1 ∧ -b^{1, 130}_0) c in CNF: c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ -p_129 ∨ -b^{1, 130}_2 c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ -p_129 ∨ b^{1, 130}_1 c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ -p_129 ∨ -b^{1, 130}_0 c in DIMACS: 1547 1548 -1549 -129 -1550 0 1547 1548 -1549 -129 1551 0 1547 1548 -1549 -129 -1552 0 c 2+1 --> break c (-b^{1, 129}_2 ∧ b^{1, 129}_1 ∧ -b^{1, 129}_0 ∧ p_129) -> break c in CNF: c b^{1, 129}_2 ∨ -b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ -p_129 ∨ break c in DIMACS: 1547 -1548 1549 -129 1162 0 c 2-1 --> 1 c (-b^{1, 129}_2 ∧ b^{1, 129}_1 ∧ -b^{1, 129}_0 ∧ -p_129) -> (-b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ b^{1, 130}_0) c in CNF: c b^{1, 129}_2 ∨ -b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ p_129 ∨ -b^{1, 130}_2 c b^{1, 129}_2 ∨ -b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ p_129 ∨ -b^{1, 130}_1 c b^{1, 129}_2 ∨ -b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ p_129 ∨ b^{1, 130}_0 c in DIMACS: 1547 -1548 1549 129 -1550 0 1547 -1548 1549 129 -1551 0 1547 -1548 1549 129 1552 0 c 1-1 --> 0 c (-b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ b^{1, 129}_0 ∧ -p_129) -> (-b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ -b^{1, 130}_0) c in CNF: c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ p_129 ∨ -b^{1, 130}_2 c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ p_129 ∨ -b^{1, 130}_1 c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ p_129 ∨ -b^{1, 130}_0 c in DIMACS: 1547 1548 -1549 129 -1550 0 1547 1548 -1549 129 -1551 0 1547 1548 -1549 129 -1552 0 c 0-1 --> -1 c (-b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ -b^{1, 129}_0 ∧ -p_129) -> ( b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ b^{1, 130}_0) c in CNF: c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ p_129 ∨ b^{1, 130}_2 c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ p_129 ∨ -b^{1, 130}_1 c b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ p_129 ∨ b^{1, 130}_0 c in DIMACS: 1547 1548 1549 129 1550 0 1547 1548 1549 129 -1551 0 1547 1548 1549 129 1552 0 c -1-1 --> -2 c ( b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ b^{1, 129}_0 ∧ -p_129) -> ( b^{1, 130}_2 ∧ b^{1, 130}_1 ∧ -b^{1, 130}_0) c in CNF: c -b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ p_129 ∨ b^{1, 130}_2 c -b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ p_129 ∨ b^{1, 130}_1 c -b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ p_129 ∨ -b^{1, 130}_0 c in DIMACS: -1547 1548 -1549 129 1550 0 -1547 1548 -1549 129 1551 0 -1547 1548 -1549 129 -1552 0 c -2-1 --> break c ( b^{1, 129}_2 ∧ b^{1, 129}_1 ∧ -b^{1, 129}_0 ∧ -p_129) -> break c in CNF: c -b^{1, 129}_2 ∨ -b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ p_129 ∨ break c in DIMACS: -1547 -1548 1549 129 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 129}_2 ∧ -b^{1, 129}_1 ∧ -b^{1, 129}_0 ∧ true) c in CNF: c -b^{1, 129}_2 ∨ b^{1, 129}_1 ∨ b^{1, 129}_0 ∨ false c in DIMACS: -1547 1548 1549 0 c 3 does not represent an automaton state. c -(-b^{1, 129}_2 ∧ b^{1, 129}_1 ∧ b^{1, 129}_0 ∧ true) c in CNF: c b^{1, 129}_2 ∨ -b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ false c in DIMACS: 1547 -1548 -1549 0 c -3 does not represent an automaton state. c -( b^{1, 129}_2 ∧ b^{1, 129}_1 ∧ b^{1, 129}_0 ∧ true) c in CNF: c -b^{1, 129}_2 ∨ -b^{1, 129}_1 ∨ -b^{1, 129}_0 ∨ false c in DIMACS: -1547 -1548 -1549 0 c i = 130 c -2+1 --> -1 c ( b^{1, 130}_2 ∧ b^{1, 130}_1 ∧ -b^{1, 130}_0 ∧ p_130) -> ( b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ b^{1, 131}_0) c in CNF: c -b^{1, 130}_2 ∨ -b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ -p_130 ∨ b^{1, 131}_2 c -b^{1, 130}_2 ∨ -b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ -p_130 ∨ -b^{1, 131}_1 c -b^{1, 130}_2 ∨ -b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ -p_130 ∨ b^{1, 131}_0 c in DIMACS: -1550 -1551 1552 -130 1553 0 -1550 -1551 1552 -130 -1554 0 -1550 -1551 1552 -130 1555 0 c -1+1 --> 0 c ( b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ b^{1, 130}_0 ∧ p_130) -> (-b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ -b^{1, 131}_0) c in CNF: c -b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ -p_130 ∨ -b^{1, 131}_2 c -b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ -p_130 ∨ -b^{1, 131}_1 c -b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ -p_130 ∨ -b^{1, 131}_0 c in DIMACS: -1550 1551 -1552 -130 -1553 0 -1550 1551 -1552 -130 -1554 0 -1550 1551 -1552 -130 -1555 0 c 0+1 --> 1 c (-b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ -b^{1, 130}_0 ∧ p_130) -> (-b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ b^{1, 131}_0) c in CNF: c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ -p_130 ∨ -b^{1, 131}_2 c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ -p_130 ∨ -b^{1, 131}_1 c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ -p_130 ∨ b^{1, 131}_0 c in DIMACS: 1550 1551 1552 -130 -1553 0 1550 1551 1552 -130 -1554 0 1550 1551 1552 -130 1555 0 c 1+1 --> 2 c (-b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ b^{1, 130}_0 ∧ p_130) -> (-b^{1, 131}_2 ∧ b^{1, 131}_1 ∧ -b^{1, 131}_0) c in CNF: c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ -p_130 ∨ -b^{1, 131}_2 c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ -p_130 ∨ b^{1, 131}_1 c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ -p_130 ∨ -b^{1, 131}_0 c in DIMACS: 1550 1551 -1552 -130 -1553 0 1550 1551 -1552 -130 1554 0 1550 1551 -1552 -130 -1555 0 c 2+1 --> break c (-b^{1, 130}_2 ∧ b^{1, 130}_1 ∧ -b^{1, 130}_0 ∧ p_130) -> break c in CNF: c b^{1, 130}_2 ∨ -b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ -p_130 ∨ break c in DIMACS: 1550 -1551 1552 -130 1162 0 c 2-1 --> 1 c (-b^{1, 130}_2 ∧ b^{1, 130}_1 ∧ -b^{1, 130}_0 ∧ -p_130) -> (-b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ b^{1, 131}_0) c in CNF: c b^{1, 130}_2 ∨ -b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ p_130 ∨ -b^{1, 131}_2 c b^{1, 130}_2 ∨ -b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ p_130 ∨ -b^{1, 131}_1 c b^{1, 130}_2 ∨ -b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ p_130 ∨ b^{1, 131}_0 c in DIMACS: 1550 -1551 1552 130 -1553 0 1550 -1551 1552 130 -1554 0 1550 -1551 1552 130 1555 0 c 1-1 --> 0 c (-b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ b^{1, 130}_0 ∧ -p_130) -> (-b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ -b^{1, 131}_0) c in CNF: c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ p_130 ∨ -b^{1, 131}_2 c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ p_130 ∨ -b^{1, 131}_1 c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ p_130 ∨ -b^{1, 131}_0 c in DIMACS: 1550 1551 -1552 130 -1553 0 1550 1551 -1552 130 -1554 0 1550 1551 -1552 130 -1555 0 c 0-1 --> -1 c (-b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ -b^{1, 130}_0 ∧ -p_130) -> ( b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ b^{1, 131}_0) c in CNF: c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ p_130 ∨ b^{1, 131}_2 c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ p_130 ∨ -b^{1, 131}_1 c b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ p_130 ∨ b^{1, 131}_0 c in DIMACS: 1550 1551 1552 130 1553 0 1550 1551 1552 130 -1554 0 1550 1551 1552 130 1555 0 c -1-1 --> -2 c ( b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ b^{1, 130}_0 ∧ -p_130) -> ( b^{1, 131}_2 ∧ b^{1, 131}_1 ∧ -b^{1, 131}_0) c in CNF: c -b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ p_130 ∨ b^{1, 131}_2 c -b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ p_130 ∨ b^{1, 131}_1 c -b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ p_130 ∨ -b^{1, 131}_0 c in DIMACS: -1550 1551 -1552 130 1553 0 -1550 1551 -1552 130 1554 0 -1550 1551 -1552 130 -1555 0 c -2-1 --> break c ( b^{1, 130}_2 ∧ b^{1, 130}_1 ∧ -b^{1, 130}_0 ∧ -p_130) -> break c in CNF: c -b^{1, 130}_2 ∨ -b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ p_130 ∨ break c in DIMACS: -1550 -1551 1552 130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 130}_2 ∧ -b^{1, 130}_1 ∧ -b^{1, 130}_0 ∧ true) c in CNF: c -b^{1, 130}_2 ∨ b^{1, 130}_1 ∨ b^{1, 130}_0 ∨ false c in DIMACS: -1550 1551 1552 0 c 3 does not represent an automaton state. c -(-b^{1, 130}_2 ∧ b^{1, 130}_1 ∧ b^{1, 130}_0 ∧ true) c in CNF: c b^{1, 130}_2 ∨ -b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ false c in DIMACS: 1550 -1551 -1552 0 c -3 does not represent an automaton state. c -( b^{1, 130}_2 ∧ b^{1, 130}_1 ∧ b^{1, 130}_0 ∧ true) c in CNF: c -b^{1, 130}_2 ∨ -b^{1, 130}_1 ∨ -b^{1, 130}_0 ∨ false c in DIMACS: -1550 -1551 -1552 0 c i = 131 c -2+1 --> -1 c ( b^{1, 131}_2 ∧ b^{1, 131}_1 ∧ -b^{1, 131}_0 ∧ p_131) -> ( b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ b^{1, 132}_0) c in CNF: c -b^{1, 131}_2 ∨ -b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ -p_131 ∨ b^{1, 132}_2 c -b^{1, 131}_2 ∨ -b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ -p_131 ∨ -b^{1, 132}_1 c -b^{1, 131}_2 ∨ -b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ -p_131 ∨ b^{1, 132}_0 c in DIMACS: -1553 -1554 1555 -131 1556 0 -1553 -1554 1555 -131 -1557 0 -1553 -1554 1555 -131 1558 0 c -1+1 --> 0 c ( b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ b^{1, 131}_0 ∧ p_131) -> (-b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ -b^{1, 132}_0) c in CNF: c -b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ -p_131 ∨ -b^{1, 132}_2 c -b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ -p_131 ∨ -b^{1, 132}_1 c -b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ -p_131 ∨ -b^{1, 132}_0 c in DIMACS: -1553 1554 -1555 -131 -1556 0 -1553 1554 -1555 -131 -1557 0 -1553 1554 -1555 -131 -1558 0 c 0+1 --> 1 c (-b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ -b^{1, 131}_0 ∧ p_131) -> (-b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ b^{1, 132}_0) c in CNF: c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ -p_131 ∨ -b^{1, 132}_2 c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ -p_131 ∨ -b^{1, 132}_1 c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ -p_131 ∨ b^{1, 132}_0 c in DIMACS: 1553 1554 1555 -131 -1556 0 1553 1554 1555 -131 -1557 0 1553 1554 1555 -131 1558 0 c 1+1 --> 2 c (-b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ b^{1, 131}_0 ∧ p_131) -> (-b^{1, 132}_2 ∧ b^{1, 132}_1 ∧ -b^{1, 132}_0) c in CNF: c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ -p_131 ∨ -b^{1, 132}_2 c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ -p_131 ∨ b^{1, 132}_1 c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ -p_131 ∨ -b^{1, 132}_0 c in DIMACS: 1553 1554 -1555 -131 -1556 0 1553 1554 -1555 -131 1557 0 1553 1554 -1555 -131 -1558 0 c 2+1 --> break c (-b^{1, 131}_2 ∧ b^{1, 131}_1 ∧ -b^{1, 131}_0 ∧ p_131) -> break c in CNF: c b^{1, 131}_2 ∨ -b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ -p_131 ∨ break c in DIMACS: 1553 -1554 1555 -131 1162 0 c 2-1 --> 1 c (-b^{1, 131}_2 ∧ b^{1, 131}_1 ∧ -b^{1, 131}_0 ∧ -p_131) -> (-b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ b^{1, 132}_0) c in CNF: c b^{1, 131}_2 ∨ -b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ p_131 ∨ -b^{1, 132}_2 c b^{1, 131}_2 ∨ -b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ p_131 ∨ -b^{1, 132}_1 c b^{1, 131}_2 ∨ -b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ p_131 ∨ b^{1, 132}_0 c in DIMACS: 1553 -1554 1555 131 -1556 0 1553 -1554 1555 131 -1557 0 1553 -1554 1555 131 1558 0 c 1-1 --> 0 c (-b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ b^{1, 131}_0 ∧ -p_131) -> (-b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ -b^{1, 132}_0) c in CNF: c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ p_131 ∨ -b^{1, 132}_2 c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ p_131 ∨ -b^{1, 132}_1 c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ p_131 ∨ -b^{1, 132}_0 c in DIMACS: 1553 1554 -1555 131 -1556 0 1553 1554 -1555 131 -1557 0 1553 1554 -1555 131 -1558 0 c 0-1 --> -1 c (-b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ -b^{1, 131}_0 ∧ -p_131) -> ( b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ b^{1, 132}_0) c in CNF: c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ p_131 ∨ b^{1, 132}_2 c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ p_131 ∨ -b^{1, 132}_1 c b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ p_131 ∨ b^{1, 132}_0 c in DIMACS: 1553 1554 1555 131 1556 0 1553 1554 1555 131 -1557 0 1553 1554 1555 131 1558 0 c -1-1 --> -2 c ( b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ b^{1, 131}_0 ∧ -p_131) -> ( b^{1, 132}_2 ∧ b^{1, 132}_1 ∧ -b^{1, 132}_0) c in CNF: c -b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ p_131 ∨ b^{1, 132}_2 c -b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ p_131 ∨ b^{1, 132}_1 c -b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ p_131 ∨ -b^{1, 132}_0 c in DIMACS: -1553 1554 -1555 131 1556 0 -1553 1554 -1555 131 1557 0 -1553 1554 -1555 131 -1558 0 c -2-1 --> break c ( b^{1, 131}_2 ∧ b^{1, 131}_1 ∧ -b^{1, 131}_0 ∧ -p_131) -> break c in CNF: c -b^{1, 131}_2 ∨ -b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ p_131 ∨ break c in DIMACS: -1553 -1554 1555 131 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 131}_2 ∧ -b^{1, 131}_1 ∧ -b^{1, 131}_0 ∧ true) c in CNF: c -b^{1, 131}_2 ∨ b^{1, 131}_1 ∨ b^{1, 131}_0 ∨ false c in DIMACS: -1553 1554 1555 0 c 3 does not represent an automaton state. c -(-b^{1, 131}_2 ∧ b^{1, 131}_1 ∧ b^{1, 131}_0 ∧ true) c in CNF: c b^{1, 131}_2 ∨ -b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ false c in DIMACS: 1553 -1554 -1555 0 c -3 does not represent an automaton state. c -( b^{1, 131}_2 ∧ b^{1, 131}_1 ∧ b^{1, 131}_0 ∧ true) c in CNF: c -b^{1, 131}_2 ∨ -b^{1, 131}_1 ∨ -b^{1, 131}_0 ∨ false c in DIMACS: -1553 -1554 -1555 0 c i = 132 c -2+1 --> -1 c ( b^{1, 132}_2 ∧ b^{1, 132}_1 ∧ -b^{1, 132}_0 ∧ p_132) -> ( b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ b^{1, 133}_0) c in CNF: c -b^{1, 132}_2 ∨ -b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ -p_132 ∨ b^{1, 133}_2 c -b^{1, 132}_2 ∨ -b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ -p_132 ∨ -b^{1, 133}_1 c -b^{1, 132}_2 ∨ -b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ -p_132 ∨ b^{1, 133}_0 c in DIMACS: -1556 -1557 1558 -132 1559 0 -1556 -1557 1558 -132 -1560 0 -1556 -1557 1558 -132 1561 0 c -1+1 --> 0 c ( b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ b^{1, 132}_0 ∧ p_132) -> (-b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ -b^{1, 133}_0) c in CNF: c -b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ -p_132 ∨ -b^{1, 133}_2 c -b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ -p_132 ∨ -b^{1, 133}_1 c -b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ -p_132 ∨ -b^{1, 133}_0 c in DIMACS: -1556 1557 -1558 -132 -1559 0 -1556 1557 -1558 -132 -1560 0 -1556 1557 -1558 -132 -1561 0 c 0+1 --> 1 c (-b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ -b^{1, 132}_0 ∧ p_132) -> (-b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ b^{1, 133}_0) c in CNF: c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ -p_132 ∨ -b^{1, 133}_2 c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ -p_132 ∨ -b^{1, 133}_1 c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ -p_132 ∨ b^{1, 133}_0 c in DIMACS: 1556 1557 1558 -132 -1559 0 1556 1557 1558 -132 -1560 0 1556 1557 1558 -132 1561 0 c 1+1 --> 2 c (-b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ b^{1, 132}_0 ∧ p_132) -> (-b^{1, 133}_2 ∧ b^{1, 133}_1 ∧ -b^{1, 133}_0) c in CNF: c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ -p_132 ∨ -b^{1, 133}_2 c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ -p_132 ∨ b^{1, 133}_1 c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ -p_132 ∨ -b^{1, 133}_0 c in DIMACS: 1556 1557 -1558 -132 -1559 0 1556 1557 -1558 -132 1560 0 1556 1557 -1558 -132 -1561 0 c 2+1 --> break c (-b^{1, 132}_2 ∧ b^{1, 132}_1 ∧ -b^{1, 132}_0 ∧ p_132) -> break c in CNF: c b^{1, 132}_2 ∨ -b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ -p_132 ∨ break c in DIMACS: 1556 -1557 1558 -132 1162 0 c 2-1 --> 1 c (-b^{1, 132}_2 ∧ b^{1, 132}_1 ∧ -b^{1, 132}_0 ∧ -p_132) -> (-b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ b^{1, 133}_0) c in CNF: c b^{1, 132}_2 ∨ -b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ p_132 ∨ -b^{1, 133}_2 c b^{1, 132}_2 ∨ -b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ p_132 ∨ -b^{1, 133}_1 c b^{1, 132}_2 ∨ -b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ p_132 ∨ b^{1, 133}_0 c in DIMACS: 1556 -1557 1558 132 -1559 0 1556 -1557 1558 132 -1560 0 1556 -1557 1558 132 1561 0 c 1-1 --> 0 c (-b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ b^{1, 132}_0 ∧ -p_132) -> (-b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ -b^{1, 133}_0) c in CNF: c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ p_132 ∨ -b^{1, 133}_2 c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ p_132 ∨ -b^{1, 133}_1 c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ p_132 ∨ -b^{1, 133}_0 c in DIMACS: 1556 1557 -1558 132 -1559 0 1556 1557 -1558 132 -1560 0 1556 1557 -1558 132 -1561 0 c 0-1 --> -1 c (-b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ -b^{1, 132}_0 ∧ -p_132) -> ( b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ b^{1, 133}_0) c in CNF: c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ p_132 ∨ b^{1, 133}_2 c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ p_132 ∨ -b^{1, 133}_1 c b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ p_132 ∨ b^{1, 133}_0 c in DIMACS: 1556 1557 1558 132 1559 0 1556 1557 1558 132 -1560 0 1556 1557 1558 132 1561 0 c -1-1 --> -2 c ( b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ b^{1, 132}_0 ∧ -p_132) -> ( b^{1, 133}_2 ∧ b^{1, 133}_1 ∧ -b^{1, 133}_0) c in CNF: c -b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ p_132 ∨ b^{1, 133}_2 c -b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ p_132 ∨ b^{1, 133}_1 c -b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ p_132 ∨ -b^{1, 133}_0 c in DIMACS: -1556 1557 -1558 132 1559 0 -1556 1557 -1558 132 1560 0 -1556 1557 -1558 132 -1561 0 c -2-1 --> break c ( b^{1, 132}_2 ∧ b^{1, 132}_1 ∧ -b^{1, 132}_0 ∧ -p_132) -> break c in CNF: c -b^{1, 132}_2 ∨ -b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ p_132 ∨ break c in DIMACS: -1556 -1557 1558 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 132}_2 ∧ -b^{1, 132}_1 ∧ -b^{1, 132}_0 ∧ true) c in CNF: c -b^{1, 132}_2 ∨ b^{1, 132}_1 ∨ b^{1, 132}_0 ∨ false c in DIMACS: -1556 1557 1558 0 c 3 does not represent an automaton state. c -(-b^{1, 132}_2 ∧ b^{1, 132}_1 ∧ b^{1, 132}_0 ∧ true) c in CNF: c b^{1, 132}_2 ∨ -b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ false c in DIMACS: 1556 -1557 -1558 0 c -3 does not represent an automaton state. c -( b^{1, 132}_2 ∧ b^{1, 132}_1 ∧ b^{1, 132}_0 ∧ true) c in CNF: c -b^{1, 132}_2 ∨ -b^{1, 132}_1 ∨ -b^{1, 132}_0 ∨ false c in DIMACS: -1556 -1557 -1558 0 c i = 133 c -2+1 --> -1 c ( b^{1, 133}_2 ∧ b^{1, 133}_1 ∧ -b^{1, 133}_0 ∧ p_133) -> ( b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ b^{1, 134}_0) c in CNF: c -b^{1, 133}_2 ∨ -b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ -p_133 ∨ b^{1, 134}_2 c -b^{1, 133}_2 ∨ -b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ -p_133 ∨ -b^{1, 134}_1 c -b^{1, 133}_2 ∨ -b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ -p_133 ∨ b^{1, 134}_0 c in DIMACS: -1559 -1560 1561 -133 1562 0 -1559 -1560 1561 -133 -1563 0 -1559 -1560 1561 -133 1564 0 c -1+1 --> 0 c ( b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ b^{1, 133}_0 ∧ p_133) -> (-b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ -b^{1, 134}_0) c in CNF: c -b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ -p_133 ∨ -b^{1, 134}_2 c -b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ -p_133 ∨ -b^{1, 134}_1 c -b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ -p_133 ∨ -b^{1, 134}_0 c in DIMACS: -1559 1560 -1561 -133 -1562 0 -1559 1560 -1561 -133 -1563 0 -1559 1560 -1561 -133 -1564 0 c 0+1 --> 1 c (-b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ -b^{1, 133}_0 ∧ p_133) -> (-b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ b^{1, 134}_0) c in CNF: c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ -p_133 ∨ -b^{1, 134}_2 c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ -p_133 ∨ -b^{1, 134}_1 c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ -p_133 ∨ b^{1, 134}_0 c in DIMACS: 1559 1560 1561 -133 -1562 0 1559 1560 1561 -133 -1563 0 1559 1560 1561 -133 1564 0 c 1+1 --> 2 c (-b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ b^{1, 133}_0 ∧ p_133) -> (-b^{1, 134}_2 ∧ b^{1, 134}_1 ∧ -b^{1, 134}_0) c in CNF: c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ -p_133 ∨ -b^{1, 134}_2 c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ -p_133 ∨ b^{1, 134}_1 c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ -p_133 ∨ -b^{1, 134}_0 c in DIMACS: 1559 1560 -1561 -133 -1562 0 1559 1560 -1561 -133 1563 0 1559 1560 -1561 -133 -1564 0 c 2+1 --> break c (-b^{1, 133}_2 ∧ b^{1, 133}_1 ∧ -b^{1, 133}_0 ∧ p_133) -> break c in CNF: c b^{1, 133}_2 ∨ -b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ -p_133 ∨ break c in DIMACS: 1559 -1560 1561 -133 1162 0 c 2-1 --> 1 c (-b^{1, 133}_2 ∧ b^{1, 133}_1 ∧ -b^{1, 133}_0 ∧ -p_133) -> (-b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ b^{1, 134}_0) c in CNF: c b^{1, 133}_2 ∨ -b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ p_133 ∨ -b^{1, 134}_2 c b^{1, 133}_2 ∨ -b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ p_133 ∨ -b^{1, 134}_1 c b^{1, 133}_2 ∨ -b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ p_133 ∨ b^{1, 134}_0 c in DIMACS: 1559 -1560 1561 133 -1562 0 1559 -1560 1561 133 -1563 0 1559 -1560 1561 133 1564 0 c 1-1 --> 0 c (-b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ b^{1, 133}_0 ∧ -p_133) -> (-b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ -b^{1, 134}_0) c in CNF: c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ p_133 ∨ -b^{1, 134}_2 c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ p_133 ∨ -b^{1, 134}_1 c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ p_133 ∨ -b^{1, 134}_0 c in DIMACS: 1559 1560 -1561 133 -1562 0 1559 1560 -1561 133 -1563 0 1559 1560 -1561 133 -1564 0 c 0-1 --> -1 c (-b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ -b^{1, 133}_0 ∧ -p_133) -> ( b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ b^{1, 134}_0) c in CNF: c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ p_133 ∨ b^{1, 134}_2 c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ p_133 ∨ -b^{1, 134}_1 c b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ p_133 ∨ b^{1, 134}_0 c in DIMACS: 1559 1560 1561 133 1562 0 1559 1560 1561 133 -1563 0 1559 1560 1561 133 1564 0 c -1-1 --> -2 c ( b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ b^{1, 133}_0 ∧ -p_133) -> ( b^{1, 134}_2 ∧ b^{1, 134}_1 ∧ -b^{1, 134}_0) c in CNF: c -b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ p_133 ∨ b^{1, 134}_2 c -b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ p_133 ∨ b^{1, 134}_1 c -b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ p_133 ∨ -b^{1, 134}_0 c in DIMACS: -1559 1560 -1561 133 1562 0 -1559 1560 -1561 133 1563 0 -1559 1560 -1561 133 -1564 0 c -2-1 --> break c ( b^{1, 133}_2 ∧ b^{1, 133}_1 ∧ -b^{1, 133}_0 ∧ -p_133) -> break c in CNF: c -b^{1, 133}_2 ∨ -b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ p_133 ∨ break c in DIMACS: -1559 -1560 1561 133 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 133}_2 ∧ -b^{1, 133}_1 ∧ -b^{1, 133}_0 ∧ true) c in CNF: c -b^{1, 133}_2 ∨ b^{1, 133}_1 ∨ b^{1, 133}_0 ∨ false c in DIMACS: -1559 1560 1561 0 c 3 does not represent an automaton state. c -(-b^{1, 133}_2 ∧ b^{1, 133}_1 ∧ b^{1, 133}_0 ∧ true) c in CNF: c b^{1, 133}_2 ∨ -b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ false c in DIMACS: 1559 -1560 -1561 0 c -3 does not represent an automaton state. c -( b^{1, 133}_2 ∧ b^{1, 133}_1 ∧ b^{1, 133}_0 ∧ true) c in CNF: c -b^{1, 133}_2 ∨ -b^{1, 133}_1 ∨ -b^{1, 133}_0 ∨ false c in DIMACS: -1559 -1560 -1561 0 c i = 134 c -2+1 --> -1 c ( b^{1, 134}_2 ∧ b^{1, 134}_1 ∧ -b^{1, 134}_0 ∧ p_134) -> ( b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ b^{1, 135}_0) c in CNF: c -b^{1, 134}_2 ∨ -b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ -p_134 ∨ b^{1, 135}_2 c -b^{1, 134}_2 ∨ -b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ -p_134 ∨ -b^{1, 135}_1 c -b^{1, 134}_2 ∨ -b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ -p_134 ∨ b^{1, 135}_0 c in DIMACS: -1562 -1563 1564 -134 1565 0 -1562 -1563 1564 -134 -1566 0 -1562 -1563 1564 -134 1567 0 c -1+1 --> 0 c ( b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ b^{1, 134}_0 ∧ p_134) -> (-b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ -b^{1, 135}_0) c in CNF: c -b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ -p_134 ∨ -b^{1, 135}_2 c -b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ -p_134 ∨ -b^{1, 135}_1 c -b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ -p_134 ∨ -b^{1, 135}_0 c in DIMACS: -1562 1563 -1564 -134 -1565 0 -1562 1563 -1564 -134 -1566 0 -1562 1563 -1564 -134 -1567 0 c 0+1 --> 1 c (-b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ -b^{1, 134}_0 ∧ p_134) -> (-b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ b^{1, 135}_0) c in CNF: c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ -p_134 ∨ -b^{1, 135}_2 c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ -p_134 ∨ -b^{1, 135}_1 c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ -p_134 ∨ b^{1, 135}_0 c in DIMACS: 1562 1563 1564 -134 -1565 0 1562 1563 1564 -134 -1566 0 1562 1563 1564 -134 1567 0 c 1+1 --> 2 c (-b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ b^{1, 134}_0 ∧ p_134) -> (-b^{1, 135}_2 ∧ b^{1, 135}_1 ∧ -b^{1, 135}_0) c in CNF: c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ -p_134 ∨ -b^{1, 135}_2 c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ -p_134 ∨ b^{1, 135}_1 c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ -p_134 ∨ -b^{1, 135}_0 c in DIMACS: 1562 1563 -1564 -134 -1565 0 1562 1563 -1564 -134 1566 0 1562 1563 -1564 -134 -1567 0 c 2+1 --> break c (-b^{1, 134}_2 ∧ b^{1, 134}_1 ∧ -b^{1, 134}_0 ∧ p_134) -> break c in CNF: c b^{1, 134}_2 ∨ -b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ -p_134 ∨ break c in DIMACS: 1562 -1563 1564 -134 1162 0 c 2-1 --> 1 c (-b^{1, 134}_2 ∧ b^{1, 134}_1 ∧ -b^{1, 134}_0 ∧ -p_134) -> (-b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ b^{1, 135}_0) c in CNF: c b^{1, 134}_2 ∨ -b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ p_134 ∨ -b^{1, 135}_2 c b^{1, 134}_2 ∨ -b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ p_134 ∨ -b^{1, 135}_1 c b^{1, 134}_2 ∨ -b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ p_134 ∨ b^{1, 135}_0 c in DIMACS: 1562 -1563 1564 134 -1565 0 1562 -1563 1564 134 -1566 0 1562 -1563 1564 134 1567 0 c 1-1 --> 0 c (-b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ b^{1, 134}_0 ∧ -p_134) -> (-b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ -b^{1, 135}_0) c in CNF: c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ p_134 ∨ -b^{1, 135}_2 c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ p_134 ∨ -b^{1, 135}_1 c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ p_134 ∨ -b^{1, 135}_0 c in DIMACS: 1562 1563 -1564 134 -1565 0 1562 1563 -1564 134 -1566 0 1562 1563 -1564 134 -1567 0 c 0-1 --> -1 c (-b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ -b^{1, 134}_0 ∧ -p_134) -> ( b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ b^{1, 135}_0) c in CNF: c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ p_134 ∨ b^{1, 135}_2 c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ p_134 ∨ -b^{1, 135}_1 c b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ p_134 ∨ b^{1, 135}_0 c in DIMACS: 1562 1563 1564 134 1565 0 1562 1563 1564 134 -1566 0 1562 1563 1564 134 1567 0 c -1-1 --> -2 c ( b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ b^{1, 134}_0 ∧ -p_134) -> ( b^{1, 135}_2 ∧ b^{1, 135}_1 ∧ -b^{1, 135}_0) c in CNF: c -b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ p_134 ∨ b^{1, 135}_2 c -b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ p_134 ∨ b^{1, 135}_1 c -b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ p_134 ∨ -b^{1, 135}_0 c in DIMACS: -1562 1563 -1564 134 1565 0 -1562 1563 -1564 134 1566 0 -1562 1563 -1564 134 -1567 0 c -2-1 --> break c ( b^{1, 134}_2 ∧ b^{1, 134}_1 ∧ -b^{1, 134}_0 ∧ -p_134) -> break c in CNF: c -b^{1, 134}_2 ∨ -b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ p_134 ∨ break c in DIMACS: -1562 -1563 1564 134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 134}_2 ∧ -b^{1, 134}_1 ∧ -b^{1, 134}_0 ∧ true) c in CNF: c -b^{1, 134}_2 ∨ b^{1, 134}_1 ∨ b^{1, 134}_0 ∨ false c in DIMACS: -1562 1563 1564 0 c 3 does not represent an automaton state. c -(-b^{1, 134}_2 ∧ b^{1, 134}_1 ∧ b^{1, 134}_0 ∧ true) c in CNF: c b^{1, 134}_2 ∨ -b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ false c in DIMACS: 1562 -1563 -1564 0 c -3 does not represent an automaton state. c -( b^{1, 134}_2 ∧ b^{1, 134}_1 ∧ b^{1, 134}_0 ∧ true) c in CNF: c -b^{1, 134}_2 ∨ -b^{1, 134}_1 ∨ -b^{1, 134}_0 ∨ false c in DIMACS: -1562 -1563 -1564 0 c i = 135 c -2+1 --> -1 c ( b^{1, 135}_2 ∧ b^{1, 135}_1 ∧ -b^{1, 135}_0 ∧ p_135) -> ( b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ b^{1, 136}_0) c in CNF: c -b^{1, 135}_2 ∨ -b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ -p_135 ∨ b^{1, 136}_2 c -b^{1, 135}_2 ∨ -b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ -p_135 ∨ -b^{1, 136}_1 c -b^{1, 135}_2 ∨ -b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ -p_135 ∨ b^{1, 136}_0 c in DIMACS: -1565 -1566 1567 -135 1568 0 -1565 -1566 1567 -135 -1569 0 -1565 -1566 1567 -135 1570 0 c -1+1 --> 0 c ( b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ b^{1, 135}_0 ∧ p_135) -> (-b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ -b^{1, 136}_0) c in CNF: c -b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ -p_135 ∨ -b^{1, 136}_2 c -b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ -p_135 ∨ -b^{1, 136}_1 c -b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ -p_135 ∨ -b^{1, 136}_0 c in DIMACS: -1565 1566 -1567 -135 -1568 0 -1565 1566 -1567 -135 -1569 0 -1565 1566 -1567 -135 -1570 0 c 0+1 --> 1 c (-b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ -b^{1, 135}_0 ∧ p_135) -> (-b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ b^{1, 136}_0) c in CNF: c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ -p_135 ∨ -b^{1, 136}_2 c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ -p_135 ∨ -b^{1, 136}_1 c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ -p_135 ∨ b^{1, 136}_0 c in DIMACS: 1565 1566 1567 -135 -1568 0 1565 1566 1567 -135 -1569 0 1565 1566 1567 -135 1570 0 c 1+1 --> 2 c (-b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ b^{1, 135}_0 ∧ p_135) -> (-b^{1, 136}_2 ∧ b^{1, 136}_1 ∧ -b^{1, 136}_0) c in CNF: c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ -p_135 ∨ -b^{1, 136}_2 c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ -p_135 ∨ b^{1, 136}_1 c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ -p_135 ∨ -b^{1, 136}_0 c in DIMACS: 1565 1566 -1567 -135 -1568 0 1565 1566 -1567 -135 1569 0 1565 1566 -1567 -135 -1570 0 c 2+1 --> break c (-b^{1, 135}_2 ∧ b^{1, 135}_1 ∧ -b^{1, 135}_0 ∧ p_135) -> break c in CNF: c b^{1, 135}_2 ∨ -b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ -p_135 ∨ break c in DIMACS: 1565 -1566 1567 -135 1162 0 c 2-1 --> 1 c (-b^{1, 135}_2 ∧ b^{1, 135}_1 ∧ -b^{1, 135}_0 ∧ -p_135) -> (-b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ b^{1, 136}_0) c in CNF: c b^{1, 135}_2 ∨ -b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ p_135 ∨ -b^{1, 136}_2 c b^{1, 135}_2 ∨ -b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ p_135 ∨ -b^{1, 136}_1 c b^{1, 135}_2 ∨ -b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ p_135 ∨ b^{1, 136}_0 c in DIMACS: 1565 -1566 1567 135 -1568 0 1565 -1566 1567 135 -1569 0 1565 -1566 1567 135 1570 0 c 1-1 --> 0 c (-b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ b^{1, 135}_0 ∧ -p_135) -> (-b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ -b^{1, 136}_0) c in CNF: c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ p_135 ∨ -b^{1, 136}_2 c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ p_135 ∨ -b^{1, 136}_1 c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ p_135 ∨ -b^{1, 136}_0 c in DIMACS: 1565 1566 -1567 135 -1568 0 1565 1566 -1567 135 -1569 0 1565 1566 -1567 135 -1570 0 c 0-1 --> -1 c (-b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ -b^{1, 135}_0 ∧ -p_135) -> ( b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ b^{1, 136}_0) c in CNF: c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ p_135 ∨ b^{1, 136}_2 c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ p_135 ∨ -b^{1, 136}_1 c b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ p_135 ∨ b^{1, 136}_0 c in DIMACS: 1565 1566 1567 135 1568 0 1565 1566 1567 135 -1569 0 1565 1566 1567 135 1570 0 c -1-1 --> -2 c ( b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ b^{1, 135}_0 ∧ -p_135) -> ( b^{1, 136}_2 ∧ b^{1, 136}_1 ∧ -b^{1, 136}_0) c in CNF: c -b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ p_135 ∨ b^{1, 136}_2 c -b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ p_135 ∨ b^{1, 136}_1 c -b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ p_135 ∨ -b^{1, 136}_0 c in DIMACS: -1565 1566 -1567 135 1568 0 -1565 1566 -1567 135 1569 0 -1565 1566 -1567 135 -1570 0 c -2-1 --> break c ( b^{1, 135}_2 ∧ b^{1, 135}_1 ∧ -b^{1, 135}_0 ∧ -p_135) -> break c in CNF: c -b^{1, 135}_2 ∨ -b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ p_135 ∨ break c in DIMACS: -1565 -1566 1567 135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 135}_2 ∧ -b^{1, 135}_1 ∧ -b^{1, 135}_0 ∧ true) c in CNF: c -b^{1, 135}_2 ∨ b^{1, 135}_1 ∨ b^{1, 135}_0 ∨ false c in DIMACS: -1565 1566 1567 0 c 3 does not represent an automaton state. c -(-b^{1, 135}_2 ∧ b^{1, 135}_1 ∧ b^{1, 135}_0 ∧ true) c in CNF: c b^{1, 135}_2 ∨ -b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ false c in DIMACS: 1565 -1566 -1567 0 c -3 does not represent an automaton state. c -( b^{1, 135}_2 ∧ b^{1, 135}_1 ∧ b^{1, 135}_0 ∧ true) c in CNF: c -b^{1, 135}_2 ∨ -b^{1, 135}_1 ∨ -b^{1, 135}_0 ∨ false c in DIMACS: -1565 -1566 -1567 0 c i = 136 c -2+1 --> -1 c ( b^{1, 136}_2 ∧ b^{1, 136}_1 ∧ -b^{1, 136}_0 ∧ p_136) -> ( b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ b^{1, 137}_0) c in CNF: c -b^{1, 136}_2 ∨ -b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ -p_136 ∨ b^{1, 137}_2 c -b^{1, 136}_2 ∨ -b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ -p_136 ∨ -b^{1, 137}_1 c -b^{1, 136}_2 ∨ -b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ -p_136 ∨ b^{1, 137}_0 c in DIMACS: -1568 -1569 1570 -136 1571 0 -1568 -1569 1570 -136 -1572 0 -1568 -1569 1570 -136 1573 0 c -1+1 --> 0 c ( b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ b^{1, 136}_0 ∧ p_136) -> (-b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ -b^{1, 137}_0) c in CNF: c -b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ -p_136 ∨ -b^{1, 137}_2 c -b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ -p_136 ∨ -b^{1, 137}_1 c -b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ -p_136 ∨ -b^{1, 137}_0 c in DIMACS: -1568 1569 -1570 -136 -1571 0 -1568 1569 -1570 -136 -1572 0 -1568 1569 -1570 -136 -1573 0 c 0+1 --> 1 c (-b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ -b^{1, 136}_0 ∧ p_136) -> (-b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ b^{1, 137}_0) c in CNF: c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ -p_136 ∨ -b^{1, 137}_2 c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ -p_136 ∨ -b^{1, 137}_1 c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ -p_136 ∨ b^{1, 137}_0 c in DIMACS: 1568 1569 1570 -136 -1571 0 1568 1569 1570 -136 -1572 0 1568 1569 1570 -136 1573 0 c 1+1 --> 2 c (-b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ b^{1, 136}_0 ∧ p_136) -> (-b^{1, 137}_2 ∧ b^{1, 137}_1 ∧ -b^{1, 137}_0) c in CNF: c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ -p_136 ∨ -b^{1, 137}_2 c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ -p_136 ∨ b^{1, 137}_1 c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ -p_136 ∨ -b^{1, 137}_0 c in DIMACS: 1568 1569 -1570 -136 -1571 0 1568 1569 -1570 -136 1572 0 1568 1569 -1570 -136 -1573 0 c 2+1 --> break c (-b^{1, 136}_2 ∧ b^{1, 136}_1 ∧ -b^{1, 136}_0 ∧ p_136) -> break c in CNF: c b^{1, 136}_2 ∨ -b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ -p_136 ∨ break c in DIMACS: 1568 -1569 1570 -136 1162 0 c 2-1 --> 1 c (-b^{1, 136}_2 ∧ b^{1, 136}_1 ∧ -b^{1, 136}_0 ∧ -p_136) -> (-b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ b^{1, 137}_0) c in CNF: c b^{1, 136}_2 ∨ -b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ p_136 ∨ -b^{1, 137}_2 c b^{1, 136}_2 ∨ -b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ p_136 ∨ -b^{1, 137}_1 c b^{1, 136}_2 ∨ -b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ p_136 ∨ b^{1, 137}_0 c in DIMACS: 1568 -1569 1570 136 -1571 0 1568 -1569 1570 136 -1572 0 1568 -1569 1570 136 1573 0 c 1-1 --> 0 c (-b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ b^{1, 136}_0 ∧ -p_136) -> (-b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ -b^{1, 137}_0) c in CNF: c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ p_136 ∨ -b^{1, 137}_2 c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ p_136 ∨ -b^{1, 137}_1 c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ p_136 ∨ -b^{1, 137}_0 c in DIMACS: 1568 1569 -1570 136 -1571 0 1568 1569 -1570 136 -1572 0 1568 1569 -1570 136 -1573 0 c 0-1 --> -1 c (-b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ -b^{1, 136}_0 ∧ -p_136) -> ( b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ b^{1, 137}_0) c in CNF: c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ p_136 ∨ b^{1, 137}_2 c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ p_136 ∨ -b^{1, 137}_1 c b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ p_136 ∨ b^{1, 137}_0 c in DIMACS: 1568 1569 1570 136 1571 0 1568 1569 1570 136 -1572 0 1568 1569 1570 136 1573 0 c -1-1 --> -2 c ( b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ b^{1, 136}_0 ∧ -p_136) -> ( b^{1, 137}_2 ∧ b^{1, 137}_1 ∧ -b^{1, 137}_0) c in CNF: c -b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ p_136 ∨ b^{1, 137}_2 c -b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ p_136 ∨ b^{1, 137}_1 c -b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ p_136 ∨ -b^{1, 137}_0 c in DIMACS: -1568 1569 -1570 136 1571 0 -1568 1569 -1570 136 1572 0 -1568 1569 -1570 136 -1573 0 c -2-1 --> break c ( b^{1, 136}_2 ∧ b^{1, 136}_1 ∧ -b^{1, 136}_0 ∧ -p_136) -> break c in CNF: c -b^{1, 136}_2 ∨ -b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ p_136 ∨ break c in DIMACS: -1568 -1569 1570 136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 136}_2 ∧ -b^{1, 136}_1 ∧ -b^{1, 136}_0 ∧ true) c in CNF: c -b^{1, 136}_2 ∨ b^{1, 136}_1 ∨ b^{1, 136}_0 ∨ false c in DIMACS: -1568 1569 1570 0 c 3 does not represent an automaton state. c -(-b^{1, 136}_2 ∧ b^{1, 136}_1 ∧ b^{1, 136}_0 ∧ true) c in CNF: c b^{1, 136}_2 ∨ -b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ false c in DIMACS: 1568 -1569 -1570 0 c -3 does not represent an automaton state. c -( b^{1, 136}_2 ∧ b^{1, 136}_1 ∧ b^{1, 136}_0 ∧ true) c in CNF: c -b^{1, 136}_2 ∨ -b^{1, 136}_1 ∨ -b^{1, 136}_0 ∨ false c in DIMACS: -1568 -1569 -1570 0 c i = 137 c -2+1 --> -1 c ( b^{1, 137}_2 ∧ b^{1, 137}_1 ∧ -b^{1, 137}_0 ∧ p_137) -> ( b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ b^{1, 138}_0) c in CNF: c -b^{1, 137}_2 ∨ -b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ -p_137 ∨ b^{1, 138}_2 c -b^{1, 137}_2 ∨ -b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ -p_137 ∨ -b^{1, 138}_1 c -b^{1, 137}_2 ∨ -b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ -p_137 ∨ b^{1, 138}_0 c in DIMACS: -1571 -1572 1573 -137 1574 0 -1571 -1572 1573 -137 -1575 0 -1571 -1572 1573 -137 1576 0 c -1+1 --> 0 c ( b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ b^{1, 137}_0 ∧ p_137) -> (-b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ -b^{1, 138}_0) c in CNF: c -b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ -p_137 ∨ -b^{1, 138}_2 c -b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ -p_137 ∨ -b^{1, 138}_1 c -b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ -p_137 ∨ -b^{1, 138}_0 c in DIMACS: -1571 1572 -1573 -137 -1574 0 -1571 1572 -1573 -137 -1575 0 -1571 1572 -1573 -137 -1576 0 c 0+1 --> 1 c (-b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ -b^{1, 137}_0 ∧ p_137) -> (-b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ b^{1, 138}_0) c in CNF: c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ -p_137 ∨ -b^{1, 138}_2 c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ -p_137 ∨ -b^{1, 138}_1 c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ -p_137 ∨ b^{1, 138}_0 c in DIMACS: 1571 1572 1573 -137 -1574 0 1571 1572 1573 -137 -1575 0 1571 1572 1573 -137 1576 0 c 1+1 --> 2 c (-b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ b^{1, 137}_0 ∧ p_137) -> (-b^{1, 138}_2 ∧ b^{1, 138}_1 ∧ -b^{1, 138}_0) c in CNF: c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ -p_137 ∨ -b^{1, 138}_2 c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ -p_137 ∨ b^{1, 138}_1 c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ -p_137 ∨ -b^{1, 138}_0 c in DIMACS: 1571 1572 -1573 -137 -1574 0 1571 1572 -1573 -137 1575 0 1571 1572 -1573 -137 -1576 0 c 2+1 --> break c (-b^{1, 137}_2 ∧ b^{1, 137}_1 ∧ -b^{1, 137}_0 ∧ p_137) -> break c in CNF: c b^{1, 137}_2 ∨ -b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ -p_137 ∨ break c in DIMACS: 1571 -1572 1573 -137 1162 0 c 2-1 --> 1 c (-b^{1, 137}_2 ∧ b^{1, 137}_1 ∧ -b^{1, 137}_0 ∧ -p_137) -> (-b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ b^{1, 138}_0) c in CNF: c b^{1, 137}_2 ∨ -b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ p_137 ∨ -b^{1, 138}_2 c b^{1, 137}_2 ∨ -b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ p_137 ∨ -b^{1, 138}_1 c b^{1, 137}_2 ∨ -b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ p_137 ∨ b^{1, 138}_0 c in DIMACS: 1571 -1572 1573 137 -1574 0 1571 -1572 1573 137 -1575 0 1571 -1572 1573 137 1576 0 c 1-1 --> 0 c (-b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ b^{1, 137}_0 ∧ -p_137) -> (-b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ -b^{1, 138}_0) c in CNF: c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ p_137 ∨ -b^{1, 138}_2 c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ p_137 ∨ -b^{1, 138}_1 c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ p_137 ∨ -b^{1, 138}_0 c in DIMACS: 1571 1572 -1573 137 -1574 0 1571 1572 -1573 137 -1575 0 1571 1572 -1573 137 -1576 0 c 0-1 --> -1 c (-b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ -b^{1, 137}_0 ∧ -p_137) -> ( b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ b^{1, 138}_0) c in CNF: c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ p_137 ∨ b^{1, 138}_2 c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ p_137 ∨ -b^{1, 138}_1 c b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ p_137 ∨ b^{1, 138}_0 c in DIMACS: 1571 1572 1573 137 1574 0 1571 1572 1573 137 -1575 0 1571 1572 1573 137 1576 0 c -1-1 --> -2 c ( b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ b^{1, 137}_0 ∧ -p_137) -> ( b^{1, 138}_2 ∧ b^{1, 138}_1 ∧ -b^{1, 138}_0) c in CNF: c -b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ p_137 ∨ b^{1, 138}_2 c -b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ p_137 ∨ b^{1, 138}_1 c -b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ p_137 ∨ -b^{1, 138}_0 c in DIMACS: -1571 1572 -1573 137 1574 0 -1571 1572 -1573 137 1575 0 -1571 1572 -1573 137 -1576 0 c -2-1 --> break c ( b^{1, 137}_2 ∧ b^{1, 137}_1 ∧ -b^{1, 137}_0 ∧ -p_137) -> break c in CNF: c -b^{1, 137}_2 ∨ -b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ p_137 ∨ break c in DIMACS: -1571 -1572 1573 137 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 137}_2 ∧ -b^{1, 137}_1 ∧ -b^{1, 137}_0 ∧ true) c in CNF: c -b^{1, 137}_2 ∨ b^{1, 137}_1 ∨ b^{1, 137}_0 ∨ false c in DIMACS: -1571 1572 1573 0 c 3 does not represent an automaton state. c -(-b^{1, 137}_2 ∧ b^{1, 137}_1 ∧ b^{1, 137}_0 ∧ true) c in CNF: c b^{1, 137}_2 ∨ -b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ false c in DIMACS: 1571 -1572 -1573 0 c -3 does not represent an automaton state. c -( b^{1, 137}_2 ∧ b^{1, 137}_1 ∧ b^{1, 137}_0 ∧ true) c in CNF: c -b^{1, 137}_2 ∨ -b^{1, 137}_1 ∨ -b^{1, 137}_0 ∨ false c in DIMACS: -1571 -1572 -1573 0 c i = 138 c -2+1 --> -1 c ( b^{1, 138}_2 ∧ b^{1, 138}_1 ∧ -b^{1, 138}_0 ∧ p_138) -> ( b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ b^{1, 139}_0) c in CNF: c -b^{1, 138}_2 ∨ -b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ -p_138 ∨ b^{1, 139}_2 c -b^{1, 138}_2 ∨ -b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ -p_138 ∨ -b^{1, 139}_1 c -b^{1, 138}_2 ∨ -b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ -p_138 ∨ b^{1, 139}_0 c in DIMACS: -1574 -1575 1576 -138 1577 0 -1574 -1575 1576 -138 -1578 0 -1574 -1575 1576 -138 1579 0 c -1+1 --> 0 c ( b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ b^{1, 138}_0 ∧ p_138) -> (-b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ -b^{1, 139}_0) c in CNF: c -b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ -p_138 ∨ -b^{1, 139}_2 c -b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ -p_138 ∨ -b^{1, 139}_1 c -b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ -p_138 ∨ -b^{1, 139}_0 c in DIMACS: -1574 1575 -1576 -138 -1577 0 -1574 1575 -1576 -138 -1578 0 -1574 1575 -1576 -138 -1579 0 c 0+1 --> 1 c (-b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ -b^{1, 138}_0 ∧ p_138) -> (-b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ b^{1, 139}_0) c in CNF: c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ -p_138 ∨ -b^{1, 139}_2 c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ -p_138 ∨ -b^{1, 139}_1 c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ -p_138 ∨ b^{1, 139}_0 c in DIMACS: 1574 1575 1576 -138 -1577 0 1574 1575 1576 -138 -1578 0 1574 1575 1576 -138 1579 0 c 1+1 --> 2 c (-b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ b^{1, 138}_0 ∧ p_138) -> (-b^{1, 139}_2 ∧ b^{1, 139}_1 ∧ -b^{1, 139}_0) c in CNF: c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ -p_138 ∨ -b^{1, 139}_2 c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ -p_138 ∨ b^{1, 139}_1 c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ -p_138 ∨ -b^{1, 139}_0 c in DIMACS: 1574 1575 -1576 -138 -1577 0 1574 1575 -1576 -138 1578 0 1574 1575 -1576 -138 -1579 0 c 2+1 --> break c (-b^{1, 138}_2 ∧ b^{1, 138}_1 ∧ -b^{1, 138}_0 ∧ p_138) -> break c in CNF: c b^{1, 138}_2 ∨ -b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ -p_138 ∨ break c in DIMACS: 1574 -1575 1576 -138 1162 0 c 2-1 --> 1 c (-b^{1, 138}_2 ∧ b^{1, 138}_1 ∧ -b^{1, 138}_0 ∧ -p_138) -> (-b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ b^{1, 139}_0) c in CNF: c b^{1, 138}_2 ∨ -b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ p_138 ∨ -b^{1, 139}_2 c b^{1, 138}_2 ∨ -b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ p_138 ∨ -b^{1, 139}_1 c b^{1, 138}_2 ∨ -b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ p_138 ∨ b^{1, 139}_0 c in DIMACS: 1574 -1575 1576 138 -1577 0 1574 -1575 1576 138 -1578 0 1574 -1575 1576 138 1579 0 c 1-1 --> 0 c (-b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ b^{1, 138}_0 ∧ -p_138) -> (-b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ -b^{1, 139}_0) c in CNF: c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ p_138 ∨ -b^{1, 139}_2 c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ p_138 ∨ -b^{1, 139}_1 c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ p_138 ∨ -b^{1, 139}_0 c in DIMACS: 1574 1575 -1576 138 -1577 0 1574 1575 -1576 138 -1578 0 1574 1575 -1576 138 -1579 0 c 0-1 --> -1 c (-b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ -b^{1, 138}_0 ∧ -p_138) -> ( b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ b^{1, 139}_0) c in CNF: c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ p_138 ∨ b^{1, 139}_2 c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ p_138 ∨ -b^{1, 139}_1 c b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ p_138 ∨ b^{1, 139}_0 c in DIMACS: 1574 1575 1576 138 1577 0 1574 1575 1576 138 -1578 0 1574 1575 1576 138 1579 0 c -1-1 --> -2 c ( b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ b^{1, 138}_0 ∧ -p_138) -> ( b^{1, 139}_2 ∧ b^{1, 139}_1 ∧ -b^{1, 139}_0) c in CNF: c -b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ p_138 ∨ b^{1, 139}_2 c -b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ p_138 ∨ b^{1, 139}_1 c -b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ p_138 ∨ -b^{1, 139}_0 c in DIMACS: -1574 1575 -1576 138 1577 0 -1574 1575 -1576 138 1578 0 -1574 1575 -1576 138 -1579 0 c -2-1 --> break c ( b^{1, 138}_2 ∧ b^{1, 138}_1 ∧ -b^{1, 138}_0 ∧ -p_138) -> break c in CNF: c -b^{1, 138}_2 ∨ -b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ p_138 ∨ break c in DIMACS: -1574 -1575 1576 138 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 138}_2 ∧ -b^{1, 138}_1 ∧ -b^{1, 138}_0 ∧ true) c in CNF: c -b^{1, 138}_2 ∨ b^{1, 138}_1 ∨ b^{1, 138}_0 ∨ false c in DIMACS: -1574 1575 1576 0 c 3 does not represent an automaton state. c -(-b^{1, 138}_2 ∧ b^{1, 138}_1 ∧ b^{1, 138}_0 ∧ true) c in CNF: c b^{1, 138}_2 ∨ -b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ false c in DIMACS: 1574 -1575 -1576 0 c -3 does not represent an automaton state. c -( b^{1, 138}_2 ∧ b^{1, 138}_1 ∧ b^{1, 138}_0 ∧ true) c in CNF: c -b^{1, 138}_2 ∨ -b^{1, 138}_1 ∨ -b^{1, 138}_0 ∨ false c in DIMACS: -1574 -1575 -1576 0 c i = 139 c -2+1 --> -1 c ( b^{1, 139}_2 ∧ b^{1, 139}_1 ∧ -b^{1, 139}_0 ∧ p_139) -> ( b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ b^{1, 140}_0) c in CNF: c -b^{1, 139}_2 ∨ -b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ -p_139 ∨ b^{1, 140}_2 c -b^{1, 139}_2 ∨ -b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ -p_139 ∨ -b^{1, 140}_1 c -b^{1, 139}_2 ∨ -b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ -p_139 ∨ b^{1, 140}_0 c in DIMACS: -1577 -1578 1579 -139 1580 0 -1577 -1578 1579 -139 -1581 0 -1577 -1578 1579 -139 1582 0 c -1+1 --> 0 c ( b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ b^{1, 139}_0 ∧ p_139) -> (-b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ -b^{1, 140}_0) c in CNF: c -b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ -p_139 ∨ -b^{1, 140}_2 c -b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ -p_139 ∨ -b^{1, 140}_1 c -b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ -p_139 ∨ -b^{1, 140}_0 c in DIMACS: -1577 1578 -1579 -139 -1580 0 -1577 1578 -1579 -139 -1581 0 -1577 1578 -1579 -139 -1582 0 c 0+1 --> 1 c (-b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ -b^{1, 139}_0 ∧ p_139) -> (-b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ b^{1, 140}_0) c in CNF: c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ -p_139 ∨ -b^{1, 140}_2 c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ -p_139 ∨ -b^{1, 140}_1 c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ -p_139 ∨ b^{1, 140}_0 c in DIMACS: 1577 1578 1579 -139 -1580 0 1577 1578 1579 -139 -1581 0 1577 1578 1579 -139 1582 0 c 1+1 --> 2 c (-b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ b^{1, 139}_0 ∧ p_139) -> (-b^{1, 140}_2 ∧ b^{1, 140}_1 ∧ -b^{1, 140}_0) c in CNF: c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ -p_139 ∨ -b^{1, 140}_2 c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ -p_139 ∨ b^{1, 140}_1 c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ -p_139 ∨ -b^{1, 140}_0 c in DIMACS: 1577 1578 -1579 -139 -1580 0 1577 1578 -1579 -139 1581 0 1577 1578 -1579 -139 -1582 0 c 2+1 --> break c (-b^{1, 139}_2 ∧ b^{1, 139}_1 ∧ -b^{1, 139}_0 ∧ p_139) -> break c in CNF: c b^{1, 139}_2 ∨ -b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ -p_139 ∨ break c in DIMACS: 1577 -1578 1579 -139 1162 0 c 2-1 --> 1 c (-b^{1, 139}_2 ∧ b^{1, 139}_1 ∧ -b^{1, 139}_0 ∧ -p_139) -> (-b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ b^{1, 140}_0) c in CNF: c b^{1, 139}_2 ∨ -b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ p_139 ∨ -b^{1, 140}_2 c b^{1, 139}_2 ∨ -b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ p_139 ∨ -b^{1, 140}_1 c b^{1, 139}_2 ∨ -b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ p_139 ∨ b^{1, 140}_0 c in DIMACS: 1577 -1578 1579 139 -1580 0 1577 -1578 1579 139 -1581 0 1577 -1578 1579 139 1582 0 c 1-1 --> 0 c (-b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ b^{1, 139}_0 ∧ -p_139) -> (-b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ -b^{1, 140}_0) c in CNF: c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ p_139 ∨ -b^{1, 140}_2 c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ p_139 ∨ -b^{1, 140}_1 c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ p_139 ∨ -b^{1, 140}_0 c in DIMACS: 1577 1578 -1579 139 -1580 0 1577 1578 -1579 139 -1581 0 1577 1578 -1579 139 -1582 0 c 0-1 --> -1 c (-b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ -b^{1, 139}_0 ∧ -p_139) -> ( b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ b^{1, 140}_0) c in CNF: c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ p_139 ∨ b^{1, 140}_2 c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ p_139 ∨ -b^{1, 140}_1 c b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ p_139 ∨ b^{1, 140}_0 c in DIMACS: 1577 1578 1579 139 1580 0 1577 1578 1579 139 -1581 0 1577 1578 1579 139 1582 0 c -1-1 --> -2 c ( b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ b^{1, 139}_0 ∧ -p_139) -> ( b^{1, 140}_2 ∧ b^{1, 140}_1 ∧ -b^{1, 140}_0) c in CNF: c -b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ p_139 ∨ b^{1, 140}_2 c -b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ p_139 ∨ b^{1, 140}_1 c -b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ p_139 ∨ -b^{1, 140}_0 c in DIMACS: -1577 1578 -1579 139 1580 0 -1577 1578 -1579 139 1581 0 -1577 1578 -1579 139 -1582 0 c -2-1 --> break c ( b^{1, 139}_2 ∧ b^{1, 139}_1 ∧ -b^{1, 139}_0 ∧ -p_139) -> break c in CNF: c -b^{1, 139}_2 ∨ -b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ p_139 ∨ break c in DIMACS: -1577 -1578 1579 139 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 139}_2 ∧ -b^{1, 139}_1 ∧ -b^{1, 139}_0 ∧ true) c in CNF: c -b^{1, 139}_2 ∨ b^{1, 139}_1 ∨ b^{1, 139}_0 ∨ false c in DIMACS: -1577 1578 1579 0 c 3 does not represent an automaton state. c -(-b^{1, 139}_2 ∧ b^{1, 139}_1 ∧ b^{1, 139}_0 ∧ true) c in CNF: c b^{1, 139}_2 ∨ -b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ false c in DIMACS: 1577 -1578 -1579 0 c -3 does not represent an automaton state. c -( b^{1, 139}_2 ∧ b^{1, 139}_1 ∧ b^{1, 139}_0 ∧ true) c in CNF: c -b^{1, 139}_2 ∨ -b^{1, 139}_1 ∨ -b^{1, 139}_0 ∨ false c in DIMACS: -1577 -1578 -1579 0 c i = 140 c -2+1 --> -1 c ( b^{1, 140}_2 ∧ b^{1, 140}_1 ∧ -b^{1, 140}_0 ∧ p_140) -> ( b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ b^{1, 141}_0) c in CNF: c -b^{1, 140}_2 ∨ -b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ -p_140 ∨ b^{1, 141}_2 c -b^{1, 140}_2 ∨ -b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ -p_140 ∨ -b^{1, 141}_1 c -b^{1, 140}_2 ∨ -b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ -p_140 ∨ b^{1, 141}_0 c in DIMACS: -1580 -1581 1582 -140 1583 0 -1580 -1581 1582 -140 -1584 0 -1580 -1581 1582 -140 1585 0 c -1+1 --> 0 c ( b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ b^{1, 140}_0 ∧ p_140) -> (-b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ -b^{1, 141}_0) c in CNF: c -b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ -p_140 ∨ -b^{1, 141}_2 c -b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ -p_140 ∨ -b^{1, 141}_1 c -b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ -p_140 ∨ -b^{1, 141}_0 c in DIMACS: -1580 1581 -1582 -140 -1583 0 -1580 1581 -1582 -140 -1584 0 -1580 1581 -1582 -140 -1585 0 c 0+1 --> 1 c (-b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ -b^{1, 140}_0 ∧ p_140) -> (-b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ b^{1, 141}_0) c in CNF: c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ -p_140 ∨ -b^{1, 141}_2 c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ -p_140 ∨ -b^{1, 141}_1 c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ -p_140 ∨ b^{1, 141}_0 c in DIMACS: 1580 1581 1582 -140 -1583 0 1580 1581 1582 -140 -1584 0 1580 1581 1582 -140 1585 0 c 1+1 --> 2 c (-b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ b^{1, 140}_0 ∧ p_140) -> (-b^{1, 141}_2 ∧ b^{1, 141}_1 ∧ -b^{1, 141}_0) c in CNF: c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ -p_140 ∨ -b^{1, 141}_2 c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ -p_140 ∨ b^{1, 141}_1 c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ -p_140 ∨ -b^{1, 141}_0 c in DIMACS: 1580 1581 -1582 -140 -1583 0 1580 1581 -1582 -140 1584 0 1580 1581 -1582 -140 -1585 0 c 2+1 --> break c (-b^{1, 140}_2 ∧ b^{1, 140}_1 ∧ -b^{1, 140}_0 ∧ p_140) -> break c in CNF: c b^{1, 140}_2 ∨ -b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ -p_140 ∨ break c in DIMACS: 1580 -1581 1582 -140 1162 0 c 2-1 --> 1 c (-b^{1, 140}_2 ∧ b^{1, 140}_1 ∧ -b^{1, 140}_0 ∧ -p_140) -> (-b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ b^{1, 141}_0) c in CNF: c b^{1, 140}_2 ∨ -b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ p_140 ∨ -b^{1, 141}_2 c b^{1, 140}_2 ∨ -b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ p_140 ∨ -b^{1, 141}_1 c b^{1, 140}_2 ∨ -b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ p_140 ∨ b^{1, 141}_0 c in DIMACS: 1580 -1581 1582 140 -1583 0 1580 -1581 1582 140 -1584 0 1580 -1581 1582 140 1585 0 c 1-1 --> 0 c (-b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ b^{1, 140}_0 ∧ -p_140) -> (-b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ -b^{1, 141}_0) c in CNF: c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ p_140 ∨ -b^{1, 141}_2 c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ p_140 ∨ -b^{1, 141}_1 c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ p_140 ∨ -b^{1, 141}_0 c in DIMACS: 1580 1581 -1582 140 -1583 0 1580 1581 -1582 140 -1584 0 1580 1581 -1582 140 -1585 0 c 0-1 --> -1 c (-b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ -b^{1, 140}_0 ∧ -p_140) -> ( b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ b^{1, 141}_0) c in CNF: c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ p_140 ∨ b^{1, 141}_2 c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ p_140 ∨ -b^{1, 141}_1 c b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ p_140 ∨ b^{1, 141}_0 c in DIMACS: 1580 1581 1582 140 1583 0 1580 1581 1582 140 -1584 0 1580 1581 1582 140 1585 0 c -1-1 --> -2 c ( b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ b^{1, 140}_0 ∧ -p_140) -> ( b^{1, 141}_2 ∧ b^{1, 141}_1 ∧ -b^{1, 141}_0) c in CNF: c -b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ p_140 ∨ b^{1, 141}_2 c -b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ p_140 ∨ b^{1, 141}_1 c -b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ p_140 ∨ -b^{1, 141}_0 c in DIMACS: -1580 1581 -1582 140 1583 0 -1580 1581 -1582 140 1584 0 -1580 1581 -1582 140 -1585 0 c -2-1 --> break c ( b^{1, 140}_2 ∧ b^{1, 140}_1 ∧ -b^{1, 140}_0 ∧ -p_140) -> break c in CNF: c -b^{1, 140}_2 ∨ -b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ p_140 ∨ break c in DIMACS: -1580 -1581 1582 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 140}_2 ∧ -b^{1, 140}_1 ∧ -b^{1, 140}_0 ∧ true) c in CNF: c -b^{1, 140}_2 ∨ b^{1, 140}_1 ∨ b^{1, 140}_0 ∨ false c in DIMACS: -1580 1581 1582 0 c 3 does not represent an automaton state. c -(-b^{1, 140}_2 ∧ b^{1, 140}_1 ∧ b^{1, 140}_0 ∧ true) c in CNF: c b^{1, 140}_2 ∨ -b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ false c in DIMACS: 1580 -1581 -1582 0 c -3 does not represent an automaton state. c -( b^{1, 140}_2 ∧ b^{1, 140}_1 ∧ b^{1, 140}_0 ∧ true) c in CNF: c -b^{1, 140}_2 ∨ -b^{1, 140}_1 ∨ -b^{1, 140}_0 ∨ false c in DIMACS: -1580 -1581 -1582 0 c i = 141 c -2+1 --> -1 c ( b^{1, 141}_2 ∧ b^{1, 141}_1 ∧ -b^{1, 141}_0 ∧ p_141) -> ( b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ b^{1, 142}_0) c in CNF: c -b^{1, 141}_2 ∨ -b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ -p_141 ∨ b^{1, 142}_2 c -b^{1, 141}_2 ∨ -b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ -p_141 ∨ -b^{1, 142}_1 c -b^{1, 141}_2 ∨ -b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ -p_141 ∨ b^{1, 142}_0 c in DIMACS: -1583 -1584 1585 -141 1586 0 -1583 -1584 1585 -141 -1587 0 -1583 -1584 1585 -141 1588 0 c -1+1 --> 0 c ( b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ b^{1, 141}_0 ∧ p_141) -> (-b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ -b^{1, 142}_0) c in CNF: c -b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ -p_141 ∨ -b^{1, 142}_2 c -b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ -p_141 ∨ -b^{1, 142}_1 c -b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ -p_141 ∨ -b^{1, 142}_0 c in DIMACS: -1583 1584 -1585 -141 -1586 0 -1583 1584 -1585 -141 -1587 0 -1583 1584 -1585 -141 -1588 0 c 0+1 --> 1 c (-b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ -b^{1, 141}_0 ∧ p_141) -> (-b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ b^{1, 142}_0) c in CNF: c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ -p_141 ∨ -b^{1, 142}_2 c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ -p_141 ∨ -b^{1, 142}_1 c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ -p_141 ∨ b^{1, 142}_0 c in DIMACS: 1583 1584 1585 -141 -1586 0 1583 1584 1585 -141 -1587 0 1583 1584 1585 -141 1588 0 c 1+1 --> 2 c (-b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ b^{1, 141}_0 ∧ p_141) -> (-b^{1, 142}_2 ∧ b^{1, 142}_1 ∧ -b^{1, 142}_0) c in CNF: c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ -p_141 ∨ -b^{1, 142}_2 c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ -p_141 ∨ b^{1, 142}_1 c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ -p_141 ∨ -b^{1, 142}_0 c in DIMACS: 1583 1584 -1585 -141 -1586 0 1583 1584 -1585 -141 1587 0 1583 1584 -1585 -141 -1588 0 c 2+1 --> break c (-b^{1, 141}_2 ∧ b^{1, 141}_1 ∧ -b^{1, 141}_0 ∧ p_141) -> break c in CNF: c b^{1, 141}_2 ∨ -b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ -p_141 ∨ break c in DIMACS: 1583 -1584 1585 -141 1162 0 c 2-1 --> 1 c (-b^{1, 141}_2 ∧ b^{1, 141}_1 ∧ -b^{1, 141}_0 ∧ -p_141) -> (-b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ b^{1, 142}_0) c in CNF: c b^{1, 141}_2 ∨ -b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ p_141 ∨ -b^{1, 142}_2 c b^{1, 141}_2 ∨ -b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ p_141 ∨ -b^{1, 142}_1 c b^{1, 141}_2 ∨ -b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ p_141 ∨ b^{1, 142}_0 c in DIMACS: 1583 -1584 1585 141 -1586 0 1583 -1584 1585 141 -1587 0 1583 -1584 1585 141 1588 0 c 1-1 --> 0 c (-b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ b^{1, 141}_0 ∧ -p_141) -> (-b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ -b^{1, 142}_0) c in CNF: c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ p_141 ∨ -b^{1, 142}_2 c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ p_141 ∨ -b^{1, 142}_1 c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ p_141 ∨ -b^{1, 142}_0 c in DIMACS: 1583 1584 -1585 141 -1586 0 1583 1584 -1585 141 -1587 0 1583 1584 -1585 141 -1588 0 c 0-1 --> -1 c (-b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ -b^{1, 141}_0 ∧ -p_141) -> ( b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ b^{1, 142}_0) c in CNF: c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ p_141 ∨ b^{1, 142}_2 c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ p_141 ∨ -b^{1, 142}_1 c b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ p_141 ∨ b^{1, 142}_0 c in DIMACS: 1583 1584 1585 141 1586 0 1583 1584 1585 141 -1587 0 1583 1584 1585 141 1588 0 c -1-1 --> -2 c ( b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ b^{1, 141}_0 ∧ -p_141) -> ( b^{1, 142}_2 ∧ b^{1, 142}_1 ∧ -b^{1, 142}_0) c in CNF: c -b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ p_141 ∨ b^{1, 142}_2 c -b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ p_141 ∨ b^{1, 142}_1 c -b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ p_141 ∨ -b^{1, 142}_0 c in DIMACS: -1583 1584 -1585 141 1586 0 -1583 1584 -1585 141 1587 0 -1583 1584 -1585 141 -1588 0 c -2-1 --> break c ( b^{1, 141}_2 ∧ b^{1, 141}_1 ∧ -b^{1, 141}_0 ∧ -p_141) -> break c in CNF: c -b^{1, 141}_2 ∨ -b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ p_141 ∨ break c in DIMACS: -1583 -1584 1585 141 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 141}_2 ∧ -b^{1, 141}_1 ∧ -b^{1, 141}_0 ∧ true) c in CNF: c -b^{1, 141}_2 ∨ b^{1, 141}_1 ∨ b^{1, 141}_0 ∨ false c in DIMACS: -1583 1584 1585 0 c 3 does not represent an automaton state. c -(-b^{1, 141}_2 ∧ b^{1, 141}_1 ∧ b^{1, 141}_0 ∧ true) c in CNF: c b^{1, 141}_2 ∨ -b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ false c in DIMACS: 1583 -1584 -1585 0 c -3 does not represent an automaton state. c -( b^{1, 141}_2 ∧ b^{1, 141}_1 ∧ b^{1, 141}_0 ∧ true) c in CNF: c -b^{1, 141}_2 ∨ -b^{1, 141}_1 ∨ -b^{1, 141}_0 ∨ false c in DIMACS: -1583 -1584 -1585 0 c i = 142 c -2+1 --> -1 c ( b^{1, 142}_2 ∧ b^{1, 142}_1 ∧ -b^{1, 142}_0 ∧ p_142) -> ( b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ b^{1, 143}_0) c in CNF: c -b^{1, 142}_2 ∨ -b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ -p_142 ∨ b^{1, 143}_2 c -b^{1, 142}_2 ∨ -b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ -p_142 ∨ -b^{1, 143}_1 c -b^{1, 142}_2 ∨ -b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ -p_142 ∨ b^{1, 143}_0 c in DIMACS: -1586 -1587 1588 -142 1589 0 -1586 -1587 1588 -142 -1590 0 -1586 -1587 1588 -142 1591 0 c -1+1 --> 0 c ( b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ b^{1, 142}_0 ∧ p_142) -> (-b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ -b^{1, 143}_0) c in CNF: c -b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ -p_142 ∨ -b^{1, 143}_2 c -b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ -p_142 ∨ -b^{1, 143}_1 c -b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ -p_142 ∨ -b^{1, 143}_0 c in DIMACS: -1586 1587 -1588 -142 -1589 0 -1586 1587 -1588 -142 -1590 0 -1586 1587 -1588 -142 -1591 0 c 0+1 --> 1 c (-b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ -b^{1, 142}_0 ∧ p_142) -> (-b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ b^{1, 143}_0) c in CNF: c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ -p_142 ∨ -b^{1, 143}_2 c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ -p_142 ∨ -b^{1, 143}_1 c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ -p_142 ∨ b^{1, 143}_0 c in DIMACS: 1586 1587 1588 -142 -1589 0 1586 1587 1588 -142 -1590 0 1586 1587 1588 -142 1591 0 c 1+1 --> 2 c (-b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ b^{1, 142}_0 ∧ p_142) -> (-b^{1, 143}_2 ∧ b^{1, 143}_1 ∧ -b^{1, 143}_0) c in CNF: c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ -p_142 ∨ -b^{1, 143}_2 c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ -p_142 ∨ b^{1, 143}_1 c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ -p_142 ∨ -b^{1, 143}_0 c in DIMACS: 1586 1587 -1588 -142 -1589 0 1586 1587 -1588 -142 1590 0 1586 1587 -1588 -142 -1591 0 c 2+1 --> break c (-b^{1, 142}_2 ∧ b^{1, 142}_1 ∧ -b^{1, 142}_0 ∧ p_142) -> break c in CNF: c b^{1, 142}_2 ∨ -b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ -p_142 ∨ break c in DIMACS: 1586 -1587 1588 -142 1162 0 c 2-1 --> 1 c (-b^{1, 142}_2 ∧ b^{1, 142}_1 ∧ -b^{1, 142}_0 ∧ -p_142) -> (-b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ b^{1, 143}_0) c in CNF: c b^{1, 142}_2 ∨ -b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ p_142 ∨ -b^{1, 143}_2 c b^{1, 142}_2 ∨ -b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ p_142 ∨ -b^{1, 143}_1 c b^{1, 142}_2 ∨ -b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ p_142 ∨ b^{1, 143}_0 c in DIMACS: 1586 -1587 1588 142 -1589 0 1586 -1587 1588 142 -1590 0 1586 -1587 1588 142 1591 0 c 1-1 --> 0 c (-b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ b^{1, 142}_0 ∧ -p_142) -> (-b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ -b^{1, 143}_0) c in CNF: c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ p_142 ∨ -b^{1, 143}_2 c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ p_142 ∨ -b^{1, 143}_1 c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ p_142 ∨ -b^{1, 143}_0 c in DIMACS: 1586 1587 -1588 142 -1589 0 1586 1587 -1588 142 -1590 0 1586 1587 -1588 142 -1591 0 c 0-1 --> -1 c (-b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ -b^{1, 142}_0 ∧ -p_142) -> ( b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ b^{1, 143}_0) c in CNF: c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ p_142 ∨ b^{1, 143}_2 c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ p_142 ∨ -b^{1, 143}_1 c b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ p_142 ∨ b^{1, 143}_0 c in DIMACS: 1586 1587 1588 142 1589 0 1586 1587 1588 142 -1590 0 1586 1587 1588 142 1591 0 c -1-1 --> -2 c ( b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ b^{1, 142}_0 ∧ -p_142) -> ( b^{1, 143}_2 ∧ b^{1, 143}_1 ∧ -b^{1, 143}_0) c in CNF: c -b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ p_142 ∨ b^{1, 143}_2 c -b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ p_142 ∨ b^{1, 143}_1 c -b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ p_142 ∨ -b^{1, 143}_0 c in DIMACS: -1586 1587 -1588 142 1589 0 -1586 1587 -1588 142 1590 0 -1586 1587 -1588 142 -1591 0 c -2-1 --> break c ( b^{1, 142}_2 ∧ b^{1, 142}_1 ∧ -b^{1, 142}_0 ∧ -p_142) -> break c in CNF: c -b^{1, 142}_2 ∨ -b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ p_142 ∨ break c in DIMACS: -1586 -1587 1588 142 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 142}_2 ∧ -b^{1, 142}_1 ∧ -b^{1, 142}_0 ∧ true) c in CNF: c -b^{1, 142}_2 ∨ b^{1, 142}_1 ∨ b^{1, 142}_0 ∨ false c in DIMACS: -1586 1587 1588 0 c 3 does not represent an automaton state. c -(-b^{1, 142}_2 ∧ b^{1, 142}_1 ∧ b^{1, 142}_0 ∧ true) c in CNF: c b^{1, 142}_2 ∨ -b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ false c in DIMACS: 1586 -1587 -1588 0 c -3 does not represent an automaton state. c -( b^{1, 142}_2 ∧ b^{1, 142}_1 ∧ b^{1, 142}_0 ∧ true) c in CNF: c -b^{1, 142}_2 ∨ -b^{1, 142}_1 ∨ -b^{1, 142}_0 ∨ false c in DIMACS: -1586 -1587 -1588 0 c i = 143 c -2+1 --> -1 c ( b^{1, 143}_2 ∧ b^{1, 143}_1 ∧ -b^{1, 143}_0 ∧ p_143) -> ( b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ b^{1, 144}_0) c in CNF: c -b^{1, 143}_2 ∨ -b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ -p_143 ∨ b^{1, 144}_2 c -b^{1, 143}_2 ∨ -b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ -p_143 ∨ -b^{1, 144}_1 c -b^{1, 143}_2 ∨ -b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ -p_143 ∨ b^{1, 144}_0 c in DIMACS: -1589 -1590 1591 -143 1592 0 -1589 -1590 1591 -143 -1593 0 -1589 -1590 1591 -143 1594 0 c -1+1 --> 0 c ( b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ b^{1, 143}_0 ∧ p_143) -> (-b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ -b^{1, 144}_0) c in CNF: c -b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ -p_143 ∨ -b^{1, 144}_2 c -b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ -p_143 ∨ -b^{1, 144}_1 c -b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ -p_143 ∨ -b^{1, 144}_0 c in DIMACS: -1589 1590 -1591 -143 -1592 0 -1589 1590 -1591 -143 -1593 0 -1589 1590 -1591 -143 -1594 0 c 0+1 --> 1 c (-b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ -b^{1, 143}_0 ∧ p_143) -> (-b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ b^{1, 144}_0) c in CNF: c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ -p_143 ∨ -b^{1, 144}_2 c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ -p_143 ∨ -b^{1, 144}_1 c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ -p_143 ∨ b^{1, 144}_0 c in DIMACS: 1589 1590 1591 -143 -1592 0 1589 1590 1591 -143 -1593 0 1589 1590 1591 -143 1594 0 c 1+1 --> 2 c (-b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ b^{1, 143}_0 ∧ p_143) -> (-b^{1, 144}_2 ∧ b^{1, 144}_1 ∧ -b^{1, 144}_0) c in CNF: c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ -p_143 ∨ -b^{1, 144}_2 c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ -p_143 ∨ b^{1, 144}_1 c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ -p_143 ∨ -b^{1, 144}_0 c in DIMACS: 1589 1590 -1591 -143 -1592 0 1589 1590 -1591 -143 1593 0 1589 1590 -1591 -143 -1594 0 c 2+1 --> break c (-b^{1, 143}_2 ∧ b^{1, 143}_1 ∧ -b^{1, 143}_0 ∧ p_143) -> break c in CNF: c b^{1, 143}_2 ∨ -b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ -p_143 ∨ break c in DIMACS: 1589 -1590 1591 -143 1162 0 c 2-1 --> 1 c (-b^{1, 143}_2 ∧ b^{1, 143}_1 ∧ -b^{1, 143}_0 ∧ -p_143) -> (-b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ b^{1, 144}_0) c in CNF: c b^{1, 143}_2 ∨ -b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ p_143 ∨ -b^{1, 144}_2 c b^{1, 143}_2 ∨ -b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ p_143 ∨ -b^{1, 144}_1 c b^{1, 143}_2 ∨ -b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ p_143 ∨ b^{1, 144}_0 c in DIMACS: 1589 -1590 1591 143 -1592 0 1589 -1590 1591 143 -1593 0 1589 -1590 1591 143 1594 0 c 1-1 --> 0 c (-b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ b^{1, 143}_0 ∧ -p_143) -> (-b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ -b^{1, 144}_0) c in CNF: c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ p_143 ∨ -b^{1, 144}_2 c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ p_143 ∨ -b^{1, 144}_1 c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ p_143 ∨ -b^{1, 144}_0 c in DIMACS: 1589 1590 -1591 143 -1592 0 1589 1590 -1591 143 -1593 0 1589 1590 -1591 143 -1594 0 c 0-1 --> -1 c (-b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ -b^{1, 143}_0 ∧ -p_143) -> ( b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ b^{1, 144}_0) c in CNF: c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ p_143 ∨ b^{1, 144}_2 c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ p_143 ∨ -b^{1, 144}_1 c b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ p_143 ∨ b^{1, 144}_0 c in DIMACS: 1589 1590 1591 143 1592 0 1589 1590 1591 143 -1593 0 1589 1590 1591 143 1594 0 c -1-1 --> -2 c ( b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ b^{1, 143}_0 ∧ -p_143) -> ( b^{1, 144}_2 ∧ b^{1, 144}_1 ∧ -b^{1, 144}_0) c in CNF: c -b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ p_143 ∨ b^{1, 144}_2 c -b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ p_143 ∨ b^{1, 144}_1 c -b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ p_143 ∨ -b^{1, 144}_0 c in DIMACS: -1589 1590 -1591 143 1592 0 -1589 1590 -1591 143 1593 0 -1589 1590 -1591 143 -1594 0 c -2-1 --> break c ( b^{1, 143}_2 ∧ b^{1, 143}_1 ∧ -b^{1, 143}_0 ∧ -p_143) -> break c in CNF: c -b^{1, 143}_2 ∨ -b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ p_143 ∨ break c in DIMACS: -1589 -1590 1591 143 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 143}_2 ∧ -b^{1, 143}_1 ∧ -b^{1, 143}_0 ∧ true) c in CNF: c -b^{1, 143}_2 ∨ b^{1, 143}_1 ∨ b^{1, 143}_0 ∨ false c in DIMACS: -1589 1590 1591 0 c 3 does not represent an automaton state. c -(-b^{1, 143}_2 ∧ b^{1, 143}_1 ∧ b^{1, 143}_0 ∧ true) c in CNF: c b^{1, 143}_2 ∨ -b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ false c in DIMACS: 1589 -1590 -1591 0 c -3 does not represent an automaton state. c -( b^{1, 143}_2 ∧ b^{1, 143}_1 ∧ b^{1, 143}_0 ∧ true) c in CNF: c -b^{1, 143}_2 ∨ -b^{1, 143}_1 ∨ -b^{1, 143}_0 ∨ false c in DIMACS: -1589 -1590 -1591 0 c i = 144 c -2+1 --> -1 c ( b^{1, 144}_2 ∧ b^{1, 144}_1 ∧ -b^{1, 144}_0 ∧ p_144) -> ( b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ b^{1, 145}_0) c in CNF: c -b^{1, 144}_2 ∨ -b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ -p_144 ∨ b^{1, 145}_2 c -b^{1, 144}_2 ∨ -b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ -p_144 ∨ -b^{1, 145}_1 c -b^{1, 144}_2 ∨ -b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ -p_144 ∨ b^{1, 145}_0 c in DIMACS: -1592 -1593 1594 -144 1595 0 -1592 -1593 1594 -144 -1596 0 -1592 -1593 1594 -144 1597 0 c -1+1 --> 0 c ( b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ b^{1, 144}_0 ∧ p_144) -> (-b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ -b^{1, 145}_0) c in CNF: c -b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ -p_144 ∨ -b^{1, 145}_2 c -b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ -p_144 ∨ -b^{1, 145}_1 c -b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ -p_144 ∨ -b^{1, 145}_0 c in DIMACS: -1592 1593 -1594 -144 -1595 0 -1592 1593 -1594 -144 -1596 0 -1592 1593 -1594 -144 -1597 0 c 0+1 --> 1 c (-b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ -b^{1, 144}_0 ∧ p_144) -> (-b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ b^{1, 145}_0) c in CNF: c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ -p_144 ∨ -b^{1, 145}_2 c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ -p_144 ∨ -b^{1, 145}_1 c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ -p_144 ∨ b^{1, 145}_0 c in DIMACS: 1592 1593 1594 -144 -1595 0 1592 1593 1594 -144 -1596 0 1592 1593 1594 -144 1597 0 c 1+1 --> 2 c (-b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ b^{1, 144}_0 ∧ p_144) -> (-b^{1, 145}_2 ∧ b^{1, 145}_1 ∧ -b^{1, 145}_0) c in CNF: c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ -p_144 ∨ -b^{1, 145}_2 c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ -p_144 ∨ b^{1, 145}_1 c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ -p_144 ∨ -b^{1, 145}_0 c in DIMACS: 1592 1593 -1594 -144 -1595 0 1592 1593 -1594 -144 1596 0 1592 1593 -1594 -144 -1597 0 c 2+1 --> break c (-b^{1, 144}_2 ∧ b^{1, 144}_1 ∧ -b^{1, 144}_0 ∧ p_144) -> break c in CNF: c b^{1, 144}_2 ∨ -b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ -p_144 ∨ break c in DIMACS: 1592 -1593 1594 -144 1162 0 c 2-1 --> 1 c (-b^{1, 144}_2 ∧ b^{1, 144}_1 ∧ -b^{1, 144}_0 ∧ -p_144) -> (-b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ b^{1, 145}_0) c in CNF: c b^{1, 144}_2 ∨ -b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ p_144 ∨ -b^{1, 145}_2 c b^{1, 144}_2 ∨ -b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ p_144 ∨ -b^{1, 145}_1 c b^{1, 144}_2 ∨ -b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ p_144 ∨ b^{1, 145}_0 c in DIMACS: 1592 -1593 1594 144 -1595 0 1592 -1593 1594 144 -1596 0 1592 -1593 1594 144 1597 0 c 1-1 --> 0 c (-b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ b^{1, 144}_0 ∧ -p_144) -> (-b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ -b^{1, 145}_0) c in CNF: c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ p_144 ∨ -b^{1, 145}_2 c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ p_144 ∨ -b^{1, 145}_1 c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ p_144 ∨ -b^{1, 145}_0 c in DIMACS: 1592 1593 -1594 144 -1595 0 1592 1593 -1594 144 -1596 0 1592 1593 -1594 144 -1597 0 c 0-1 --> -1 c (-b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ -b^{1, 144}_0 ∧ -p_144) -> ( b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ b^{1, 145}_0) c in CNF: c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ p_144 ∨ b^{1, 145}_2 c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ p_144 ∨ -b^{1, 145}_1 c b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ p_144 ∨ b^{1, 145}_0 c in DIMACS: 1592 1593 1594 144 1595 0 1592 1593 1594 144 -1596 0 1592 1593 1594 144 1597 0 c -1-1 --> -2 c ( b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ b^{1, 144}_0 ∧ -p_144) -> ( b^{1, 145}_2 ∧ b^{1, 145}_1 ∧ -b^{1, 145}_0) c in CNF: c -b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ p_144 ∨ b^{1, 145}_2 c -b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ p_144 ∨ b^{1, 145}_1 c -b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ p_144 ∨ -b^{1, 145}_0 c in DIMACS: -1592 1593 -1594 144 1595 0 -1592 1593 -1594 144 1596 0 -1592 1593 -1594 144 -1597 0 c -2-1 --> break c ( b^{1, 144}_2 ∧ b^{1, 144}_1 ∧ -b^{1, 144}_0 ∧ -p_144) -> break c in CNF: c -b^{1, 144}_2 ∨ -b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ p_144 ∨ break c in DIMACS: -1592 -1593 1594 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 144}_2 ∧ -b^{1, 144}_1 ∧ -b^{1, 144}_0 ∧ true) c in CNF: c -b^{1, 144}_2 ∨ b^{1, 144}_1 ∨ b^{1, 144}_0 ∨ false c in DIMACS: -1592 1593 1594 0 c 3 does not represent an automaton state. c -(-b^{1, 144}_2 ∧ b^{1, 144}_1 ∧ b^{1, 144}_0 ∧ true) c in CNF: c b^{1, 144}_2 ∨ -b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ false c in DIMACS: 1592 -1593 -1594 0 c -3 does not represent an automaton state. c -( b^{1, 144}_2 ∧ b^{1, 144}_1 ∧ b^{1, 144}_0 ∧ true) c in CNF: c -b^{1, 144}_2 ∨ -b^{1, 144}_1 ∨ -b^{1, 144}_0 ∨ false c in DIMACS: -1592 -1593 -1594 0 c i = 145 c -2+1 --> -1 c ( b^{1, 145}_2 ∧ b^{1, 145}_1 ∧ -b^{1, 145}_0 ∧ p_145) -> ( b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ b^{1, 146}_0) c in CNF: c -b^{1, 145}_2 ∨ -b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ -p_145 ∨ b^{1, 146}_2 c -b^{1, 145}_2 ∨ -b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ -p_145 ∨ -b^{1, 146}_1 c -b^{1, 145}_2 ∨ -b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ -p_145 ∨ b^{1, 146}_0 c in DIMACS: -1595 -1596 1597 -145 1598 0 -1595 -1596 1597 -145 -1599 0 -1595 -1596 1597 -145 1600 0 c -1+1 --> 0 c ( b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ b^{1, 145}_0 ∧ p_145) -> (-b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ -b^{1, 146}_0) c in CNF: c -b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ -p_145 ∨ -b^{1, 146}_2 c -b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ -p_145 ∨ -b^{1, 146}_1 c -b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ -p_145 ∨ -b^{1, 146}_0 c in DIMACS: -1595 1596 -1597 -145 -1598 0 -1595 1596 -1597 -145 -1599 0 -1595 1596 -1597 -145 -1600 0 c 0+1 --> 1 c (-b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ -b^{1, 145}_0 ∧ p_145) -> (-b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ b^{1, 146}_0) c in CNF: c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ -p_145 ∨ -b^{1, 146}_2 c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ -p_145 ∨ -b^{1, 146}_1 c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ -p_145 ∨ b^{1, 146}_0 c in DIMACS: 1595 1596 1597 -145 -1598 0 1595 1596 1597 -145 -1599 0 1595 1596 1597 -145 1600 0 c 1+1 --> 2 c (-b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ b^{1, 145}_0 ∧ p_145) -> (-b^{1, 146}_2 ∧ b^{1, 146}_1 ∧ -b^{1, 146}_0) c in CNF: c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ -p_145 ∨ -b^{1, 146}_2 c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ -p_145 ∨ b^{1, 146}_1 c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ -p_145 ∨ -b^{1, 146}_0 c in DIMACS: 1595 1596 -1597 -145 -1598 0 1595 1596 -1597 -145 1599 0 1595 1596 -1597 -145 -1600 0 c 2+1 --> break c (-b^{1, 145}_2 ∧ b^{1, 145}_1 ∧ -b^{1, 145}_0 ∧ p_145) -> break c in CNF: c b^{1, 145}_2 ∨ -b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ -p_145 ∨ break c in DIMACS: 1595 -1596 1597 -145 1162 0 c 2-1 --> 1 c (-b^{1, 145}_2 ∧ b^{1, 145}_1 ∧ -b^{1, 145}_0 ∧ -p_145) -> (-b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ b^{1, 146}_0) c in CNF: c b^{1, 145}_2 ∨ -b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ p_145 ∨ -b^{1, 146}_2 c b^{1, 145}_2 ∨ -b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ p_145 ∨ -b^{1, 146}_1 c b^{1, 145}_2 ∨ -b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ p_145 ∨ b^{1, 146}_0 c in DIMACS: 1595 -1596 1597 145 -1598 0 1595 -1596 1597 145 -1599 0 1595 -1596 1597 145 1600 0 c 1-1 --> 0 c (-b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ b^{1, 145}_0 ∧ -p_145) -> (-b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ -b^{1, 146}_0) c in CNF: c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ p_145 ∨ -b^{1, 146}_2 c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ p_145 ∨ -b^{1, 146}_1 c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ p_145 ∨ -b^{1, 146}_0 c in DIMACS: 1595 1596 -1597 145 -1598 0 1595 1596 -1597 145 -1599 0 1595 1596 -1597 145 -1600 0 c 0-1 --> -1 c (-b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ -b^{1, 145}_0 ∧ -p_145) -> ( b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ b^{1, 146}_0) c in CNF: c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ p_145 ∨ b^{1, 146}_2 c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ p_145 ∨ -b^{1, 146}_1 c b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ p_145 ∨ b^{1, 146}_0 c in DIMACS: 1595 1596 1597 145 1598 0 1595 1596 1597 145 -1599 0 1595 1596 1597 145 1600 0 c -1-1 --> -2 c ( b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ b^{1, 145}_0 ∧ -p_145) -> ( b^{1, 146}_2 ∧ b^{1, 146}_1 ∧ -b^{1, 146}_0) c in CNF: c -b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ p_145 ∨ b^{1, 146}_2 c -b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ p_145 ∨ b^{1, 146}_1 c -b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ p_145 ∨ -b^{1, 146}_0 c in DIMACS: -1595 1596 -1597 145 1598 0 -1595 1596 -1597 145 1599 0 -1595 1596 -1597 145 -1600 0 c -2-1 --> break c ( b^{1, 145}_2 ∧ b^{1, 145}_1 ∧ -b^{1, 145}_0 ∧ -p_145) -> break c in CNF: c -b^{1, 145}_2 ∨ -b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ p_145 ∨ break c in DIMACS: -1595 -1596 1597 145 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 145}_2 ∧ -b^{1, 145}_1 ∧ -b^{1, 145}_0 ∧ true) c in CNF: c -b^{1, 145}_2 ∨ b^{1, 145}_1 ∨ b^{1, 145}_0 ∨ false c in DIMACS: -1595 1596 1597 0 c 3 does not represent an automaton state. c -(-b^{1, 145}_2 ∧ b^{1, 145}_1 ∧ b^{1, 145}_0 ∧ true) c in CNF: c b^{1, 145}_2 ∨ -b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ false c in DIMACS: 1595 -1596 -1597 0 c -3 does not represent an automaton state. c -( b^{1, 145}_2 ∧ b^{1, 145}_1 ∧ b^{1, 145}_0 ∧ true) c in CNF: c -b^{1, 145}_2 ∨ -b^{1, 145}_1 ∨ -b^{1, 145}_0 ∨ false c in DIMACS: -1595 -1596 -1597 0 c i = 146 c -2+1 --> -1 c ( b^{1, 146}_2 ∧ b^{1, 146}_1 ∧ -b^{1, 146}_0 ∧ p_146) -> ( b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ b^{1, 147}_0) c in CNF: c -b^{1, 146}_2 ∨ -b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ -p_146 ∨ b^{1, 147}_2 c -b^{1, 146}_2 ∨ -b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ -p_146 ∨ -b^{1, 147}_1 c -b^{1, 146}_2 ∨ -b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ -p_146 ∨ b^{1, 147}_0 c in DIMACS: -1598 -1599 1600 -146 1601 0 -1598 -1599 1600 -146 -1602 0 -1598 -1599 1600 -146 1603 0 c -1+1 --> 0 c ( b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ b^{1, 146}_0 ∧ p_146) -> (-b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ -b^{1, 147}_0) c in CNF: c -b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ -p_146 ∨ -b^{1, 147}_2 c -b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ -p_146 ∨ -b^{1, 147}_1 c -b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ -p_146 ∨ -b^{1, 147}_0 c in DIMACS: -1598 1599 -1600 -146 -1601 0 -1598 1599 -1600 -146 -1602 0 -1598 1599 -1600 -146 -1603 0 c 0+1 --> 1 c (-b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ -b^{1, 146}_0 ∧ p_146) -> (-b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ b^{1, 147}_0) c in CNF: c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ -p_146 ∨ -b^{1, 147}_2 c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ -p_146 ∨ -b^{1, 147}_1 c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ -p_146 ∨ b^{1, 147}_0 c in DIMACS: 1598 1599 1600 -146 -1601 0 1598 1599 1600 -146 -1602 0 1598 1599 1600 -146 1603 0 c 1+1 --> 2 c (-b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ b^{1, 146}_0 ∧ p_146) -> (-b^{1, 147}_2 ∧ b^{1, 147}_1 ∧ -b^{1, 147}_0) c in CNF: c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ -p_146 ∨ -b^{1, 147}_2 c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ -p_146 ∨ b^{1, 147}_1 c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ -p_146 ∨ -b^{1, 147}_0 c in DIMACS: 1598 1599 -1600 -146 -1601 0 1598 1599 -1600 -146 1602 0 1598 1599 -1600 -146 -1603 0 c 2+1 --> break c (-b^{1, 146}_2 ∧ b^{1, 146}_1 ∧ -b^{1, 146}_0 ∧ p_146) -> break c in CNF: c b^{1, 146}_2 ∨ -b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ -p_146 ∨ break c in DIMACS: 1598 -1599 1600 -146 1162 0 c 2-1 --> 1 c (-b^{1, 146}_2 ∧ b^{1, 146}_1 ∧ -b^{1, 146}_0 ∧ -p_146) -> (-b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ b^{1, 147}_0) c in CNF: c b^{1, 146}_2 ∨ -b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ p_146 ∨ -b^{1, 147}_2 c b^{1, 146}_2 ∨ -b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ p_146 ∨ -b^{1, 147}_1 c b^{1, 146}_2 ∨ -b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ p_146 ∨ b^{1, 147}_0 c in DIMACS: 1598 -1599 1600 146 -1601 0 1598 -1599 1600 146 -1602 0 1598 -1599 1600 146 1603 0 c 1-1 --> 0 c (-b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ b^{1, 146}_0 ∧ -p_146) -> (-b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ -b^{1, 147}_0) c in CNF: c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ p_146 ∨ -b^{1, 147}_2 c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ p_146 ∨ -b^{1, 147}_1 c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ p_146 ∨ -b^{1, 147}_0 c in DIMACS: 1598 1599 -1600 146 -1601 0 1598 1599 -1600 146 -1602 0 1598 1599 -1600 146 -1603 0 c 0-1 --> -1 c (-b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ -b^{1, 146}_0 ∧ -p_146) -> ( b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ b^{1, 147}_0) c in CNF: c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ p_146 ∨ b^{1, 147}_2 c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ p_146 ∨ -b^{1, 147}_1 c b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ p_146 ∨ b^{1, 147}_0 c in DIMACS: 1598 1599 1600 146 1601 0 1598 1599 1600 146 -1602 0 1598 1599 1600 146 1603 0 c -1-1 --> -2 c ( b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ b^{1, 146}_0 ∧ -p_146) -> ( b^{1, 147}_2 ∧ b^{1, 147}_1 ∧ -b^{1, 147}_0) c in CNF: c -b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ p_146 ∨ b^{1, 147}_2 c -b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ p_146 ∨ b^{1, 147}_1 c -b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ p_146 ∨ -b^{1, 147}_0 c in DIMACS: -1598 1599 -1600 146 1601 0 -1598 1599 -1600 146 1602 0 -1598 1599 -1600 146 -1603 0 c -2-1 --> break c ( b^{1, 146}_2 ∧ b^{1, 146}_1 ∧ -b^{1, 146}_0 ∧ -p_146) -> break c in CNF: c -b^{1, 146}_2 ∨ -b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ p_146 ∨ break c in DIMACS: -1598 -1599 1600 146 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 146}_2 ∧ -b^{1, 146}_1 ∧ -b^{1, 146}_0 ∧ true) c in CNF: c -b^{1, 146}_2 ∨ b^{1, 146}_1 ∨ b^{1, 146}_0 ∨ false c in DIMACS: -1598 1599 1600 0 c 3 does not represent an automaton state. c -(-b^{1, 146}_2 ∧ b^{1, 146}_1 ∧ b^{1, 146}_0 ∧ true) c in CNF: c b^{1, 146}_2 ∨ -b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ false c in DIMACS: 1598 -1599 -1600 0 c -3 does not represent an automaton state. c -( b^{1, 146}_2 ∧ b^{1, 146}_1 ∧ b^{1, 146}_0 ∧ true) c in CNF: c -b^{1, 146}_2 ∨ -b^{1, 146}_1 ∨ -b^{1, 146}_0 ∨ false c in DIMACS: -1598 -1599 -1600 0 c i = 147 c -2+1 --> -1 c ( b^{1, 147}_2 ∧ b^{1, 147}_1 ∧ -b^{1, 147}_0 ∧ p_147) -> ( b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ b^{1, 148}_0) c in CNF: c -b^{1, 147}_2 ∨ -b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ -p_147 ∨ b^{1, 148}_2 c -b^{1, 147}_2 ∨ -b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ -p_147 ∨ -b^{1, 148}_1 c -b^{1, 147}_2 ∨ -b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ -p_147 ∨ b^{1, 148}_0 c in DIMACS: -1601 -1602 1603 -147 1604 0 -1601 -1602 1603 -147 -1605 0 -1601 -1602 1603 -147 1606 0 c -1+1 --> 0 c ( b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ b^{1, 147}_0 ∧ p_147) -> (-b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ -b^{1, 148}_0) c in CNF: c -b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ -p_147 ∨ -b^{1, 148}_2 c -b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ -p_147 ∨ -b^{1, 148}_1 c -b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ -p_147 ∨ -b^{1, 148}_0 c in DIMACS: -1601 1602 -1603 -147 -1604 0 -1601 1602 -1603 -147 -1605 0 -1601 1602 -1603 -147 -1606 0 c 0+1 --> 1 c (-b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ -b^{1, 147}_0 ∧ p_147) -> (-b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ b^{1, 148}_0) c in CNF: c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ -p_147 ∨ -b^{1, 148}_2 c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ -p_147 ∨ -b^{1, 148}_1 c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ -p_147 ∨ b^{1, 148}_0 c in DIMACS: 1601 1602 1603 -147 -1604 0 1601 1602 1603 -147 -1605 0 1601 1602 1603 -147 1606 0 c 1+1 --> 2 c (-b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ b^{1, 147}_0 ∧ p_147) -> (-b^{1, 148}_2 ∧ b^{1, 148}_1 ∧ -b^{1, 148}_0) c in CNF: c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ -p_147 ∨ -b^{1, 148}_2 c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ -p_147 ∨ b^{1, 148}_1 c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ -p_147 ∨ -b^{1, 148}_0 c in DIMACS: 1601 1602 -1603 -147 -1604 0 1601 1602 -1603 -147 1605 0 1601 1602 -1603 -147 -1606 0 c 2+1 --> break c (-b^{1, 147}_2 ∧ b^{1, 147}_1 ∧ -b^{1, 147}_0 ∧ p_147) -> break c in CNF: c b^{1, 147}_2 ∨ -b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ -p_147 ∨ break c in DIMACS: 1601 -1602 1603 -147 1162 0 c 2-1 --> 1 c (-b^{1, 147}_2 ∧ b^{1, 147}_1 ∧ -b^{1, 147}_0 ∧ -p_147) -> (-b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ b^{1, 148}_0) c in CNF: c b^{1, 147}_2 ∨ -b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ p_147 ∨ -b^{1, 148}_2 c b^{1, 147}_2 ∨ -b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ p_147 ∨ -b^{1, 148}_1 c b^{1, 147}_2 ∨ -b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ p_147 ∨ b^{1, 148}_0 c in DIMACS: 1601 -1602 1603 147 -1604 0 1601 -1602 1603 147 -1605 0 1601 -1602 1603 147 1606 0 c 1-1 --> 0 c (-b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ b^{1, 147}_0 ∧ -p_147) -> (-b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ -b^{1, 148}_0) c in CNF: c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ p_147 ∨ -b^{1, 148}_2 c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ p_147 ∨ -b^{1, 148}_1 c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ p_147 ∨ -b^{1, 148}_0 c in DIMACS: 1601 1602 -1603 147 -1604 0 1601 1602 -1603 147 -1605 0 1601 1602 -1603 147 -1606 0 c 0-1 --> -1 c (-b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ -b^{1, 147}_0 ∧ -p_147) -> ( b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ b^{1, 148}_0) c in CNF: c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ p_147 ∨ b^{1, 148}_2 c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ p_147 ∨ -b^{1, 148}_1 c b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ p_147 ∨ b^{1, 148}_0 c in DIMACS: 1601 1602 1603 147 1604 0 1601 1602 1603 147 -1605 0 1601 1602 1603 147 1606 0 c -1-1 --> -2 c ( b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ b^{1, 147}_0 ∧ -p_147) -> ( b^{1, 148}_2 ∧ b^{1, 148}_1 ∧ -b^{1, 148}_0) c in CNF: c -b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ p_147 ∨ b^{1, 148}_2 c -b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ p_147 ∨ b^{1, 148}_1 c -b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ p_147 ∨ -b^{1, 148}_0 c in DIMACS: -1601 1602 -1603 147 1604 0 -1601 1602 -1603 147 1605 0 -1601 1602 -1603 147 -1606 0 c -2-1 --> break c ( b^{1, 147}_2 ∧ b^{1, 147}_1 ∧ -b^{1, 147}_0 ∧ -p_147) -> break c in CNF: c -b^{1, 147}_2 ∨ -b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ p_147 ∨ break c in DIMACS: -1601 -1602 1603 147 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 147}_2 ∧ -b^{1, 147}_1 ∧ -b^{1, 147}_0 ∧ true) c in CNF: c -b^{1, 147}_2 ∨ b^{1, 147}_1 ∨ b^{1, 147}_0 ∨ false c in DIMACS: -1601 1602 1603 0 c 3 does not represent an automaton state. c -(-b^{1, 147}_2 ∧ b^{1, 147}_1 ∧ b^{1, 147}_0 ∧ true) c in CNF: c b^{1, 147}_2 ∨ -b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ false c in DIMACS: 1601 -1602 -1603 0 c -3 does not represent an automaton state. c -( b^{1, 147}_2 ∧ b^{1, 147}_1 ∧ b^{1, 147}_0 ∧ true) c in CNF: c -b^{1, 147}_2 ∨ -b^{1, 147}_1 ∨ -b^{1, 147}_0 ∨ false c in DIMACS: -1601 -1602 -1603 0 c i = 148 c -2+1 --> -1 c ( b^{1, 148}_2 ∧ b^{1, 148}_1 ∧ -b^{1, 148}_0 ∧ p_148) -> ( b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ b^{1, 149}_0) c in CNF: c -b^{1, 148}_2 ∨ -b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ -p_148 ∨ b^{1, 149}_2 c -b^{1, 148}_2 ∨ -b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ -p_148 ∨ -b^{1, 149}_1 c -b^{1, 148}_2 ∨ -b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ -p_148 ∨ b^{1, 149}_0 c in DIMACS: -1604 -1605 1606 -148 1607 0 -1604 -1605 1606 -148 -1608 0 -1604 -1605 1606 -148 1609 0 c -1+1 --> 0 c ( b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ b^{1, 148}_0 ∧ p_148) -> (-b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ -b^{1, 149}_0) c in CNF: c -b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ -p_148 ∨ -b^{1, 149}_2 c -b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ -p_148 ∨ -b^{1, 149}_1 c -b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ -p_148 ∨ -b^{1, 149}_0 c in DIMACS: -1604 1605 -1606 -148 -1607 0 -1604 1605 -1606 -148 -1608 0 -1604 1605 -1606 -148 -1609 0 c 0+1 --> 1 c (-b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ -b^{1, 148}_0 ∧ p_148) -> (-b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ b^{1, 149}_0) c in CNF: c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ -p_148 ∨ -b^{1, 149}_2 c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ -p_148 ∨ -b^{1, 149}_1 c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ -p_148 ∨ b^{1, 149}_0 c in DIMACS: 1604 1605 1606 -148 -1607 0 1604 1605 1606 -148 -1608 0 1604 1605 1606 -148 1609 0 c 1+1 --> 2 c (-b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ b^{1, 148}_0 ∧ p_148) -> (-b^{1, 149}_2 ∧ b^{1, 149}_1 ∧ -b^{1, 149}_0) c in CNF: c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ -p_148 ∨ -b^{1, 149}_2 c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ -p_148 ∨ b^{1, 149}_1 c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ -p_148 ∨ -b^{1, 149}_0 c in DIMACS: 1604 1605 -1606 -148 -1607 0 1604 1605 -1606 -148 1608 0 1604 1605 -1606 -148 -1609 0 c 2+1 --> break c (-b^{1, 148}_2 ∧ b^{1, 148}_1 ∧ -b^{1, 148}_0 ∧ p_148) -> break c in CNF: c b^{1, 148}_2 ∨ -b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ -p_148 ∨ break c in DIMACS: 1604 -1605 1606 -148 1162 0 c 2-1 --> 1 c (-b^{1, 148}_2 ∧ b^{1, 148}_1 ∧ -b^{1, 148}_0 ∧ -p_148) -> (-b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ b^{1, 149}_0) c in CNF: c b^{1, 148}_2 ∨ -b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ p_148 ∨ -b^{1, 149}_2 c b^{1, 148}_2 ∨ -b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ p_148 ∨ -b^{1, 149}_1 c b^{1, 148}_2 ∨ -b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ p_148 ∨ b^{1, 149}_0 c in DIMACS: 1604 -1605 1606 148 -1607 0 1604 -1605 1606 148 -1608 0 1604 -1605 1606 148 1609 0 c 1-1 --> 0 c (-b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ b^{1, 148}_0 ∧ -p_148) -> (-b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ -b^{1, 149}_0) c in CNF: c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ p_148 ∨ -b^{1, 149}_2 c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ p_148 ∨ -b^{1, 149}_1 c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ p_148 ∨ -b^{1, 149}_0 c in DIMACS: 1604 1605 -1606 148 -1607 0 1604 1605 -1606 148 -1608 0 1604 1605 -1606 148 -1609 0 c 0-1 --> -1 c (-b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ -b^{1, 148}_0 ∧ -p_148) -> ( b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ b^{1, 149}_0) c in CNF: c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ p_148 ∨ b^{1, 149}_2 c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ p_148 ∨ -b^{1, 149}_1 c b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ p_148 ∨ b^{1, 149}_0 c in DIMACS: 1604 1605 1606 148 1607 0 1604 1605 1606 148 -1608 0 1604 1605 1606 148 1609 0 c -1-1 --> -2 c ( b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ b^{1, 148}_0 ∧ -p_148) -> ( b^{1, 149}_2 ∧ b^{1, 149}_1 ∧ -b^{1, 149}_0) c in CNF: c -b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ p_148 ∨ b^{1, 149}_2 c -b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ p_148 ∨ b^{1, 149}_1 c -b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ p_148 ∨ -b^{1, 149}_0 c in DIMACS: -1604 1605 -1606 148 1607 0 -1604 1605 -1606 148 1608 0 -1604 1605 -1606 148 -1609 0 c -2-1 --> break c ( b^{1, 148}_2 ∧ b^{1, 148}_1 ∧ -b^{1, 148}_0 ∧ -p_148) -> break c in CNF: c -b^{1, 148}_2 ∨ -b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ p_148 ∨ break c in DIMACS: -1604 -1605 1606 148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 148}_2 ∧ -b^{1, 148}_1 ∧ -b^{1, 148}_0 ∧ true) c in CNF: c -b^{1, 148}_2 ∨ b^{1, 148}_1 ∨ b^{1, 148}_0 ∨ false c in DIMACS: -1604 1605 1606 0 c 3 does not represent an automaton state. c -(-b^{1, 148}_2 ∧ b^{1, 148}_1 ∧ b^{1, 148}_0 ∧ true) c in CNF: c b^{1, 148}_2 ∨ -b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ false c in DIMACS: 1604 -1605 -1606 0 c -3 does not represent an automaton state. c -( b^{1, 148}_2 ∧ b^{1, 148}_1 ∧ b^{1, 148}_0 ∧ true) c in CNF: c -b^{1, 148}_2 ∨ -b^{1, 148}_1 ∨ -b^{1, 148}_0 ∨ false c in DIMACS: -1604 -1605 -1606 0 c i = 149 c -2+1 --> -1 c ( b^{1, 149}_2 ∧ b^{1, 149}_1 ∧ -b^{1, 149}_0 ∧ p_149) -> ( b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ b^{1, 150}_0) c in CNF: c -b^{1, 149}_2 ∨ -b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ -p_149 ∨ b^{1, 150}_2 c -b^{1, 149}_2 ∨ -b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ -p_149 ∨ -b^{1, 150}_1 c -b^{1, 149}_2 ∨ -b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ -p_149 ∨ b^{1, 150}_0 c in DIMACS: -1607 -1608 1609 -149 1610 0 -1607 -1608 1609 -149 -1611 0 -1607 -1608 1609 -149 1612 0 c -1+1 --> 0 c ( b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ b^{1, 149}_0 ∧ p_149) -> (-b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ -b^{1, 150}_0) c in CNF: c -b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ -p_149 ∨ -b^{1, 150}_2 c -b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ -p_149 ∨ -b^{1, 150}_1 c -b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ -p_149 ∨ -b^{1, 150}_0 c in DIMACS: -1607 1608 -1609 -149 -1610 0 -1607 1608 -1609 -149 -1611 0 -1607 1608 -1609 -149 -1612 0 c 0+1 --> 1 c (-b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ -b^{1, 149}_0 ∧ p_149) -> (-b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ b^{1, 150}_0) c in CNF: c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ -p_149 ∨ -b^{1, 150}_2 c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ -p_149 ∨ -b^{1, 150}_1 c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ -p_149 ∨ b^{1, 150}_0 c in DIMACS: 1607 1608 1609 -149 -1610 0 1607 1608 1609 -149 -1611 0 1607 1608 1609 -149 1612 0 c 1+1 --> 2 c (-b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ b^{1, 149}_0 ∧ p_149) -> (-b^{1, 150}_2 ∧ b^{1, 150}_1 ∧ -b^{1, 150}_0) c in CNF: c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ -p_149 ∨ -b^{1, 150}_2 c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ -p_149 ∨ b^{1, 150}_1 c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ -p_149 ∨ -b^{1, 150}_0 c in DIMACS: 1607 1608 -1609 -149 -1610 0 1607 1608 -1609 -149 1611 0 1607 1608 -1609 -149 -1612 0 c 2+1 --> break c (-b^{1, 149}_2 ∧ b^{1, 149}_1 ∧ -b^{1, 149}_0 ∧ p_149) -> break c in CNF: c b^{1, 149}_2 ∨ -b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ -p_149 ∨ break c in DIMACS: 1607 -1608 1609 -149 1162 0 c 2-1 --> 1 c (-b^{1, 149}_2 ∧ b^{1, 149}_1 ∧ -b^{1, 149}_0 ∧ -p_149) -> (-b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ b^{1, 150}_0) c in CNF: c b^{1, 149}_2 ∨ -b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ p_149 ∨ -b^{1, 150}_2 c b^{1, 149}_2 ∨ -b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ p_149 ∨ -b^{1, 150}_1 c b^{1, 149}_2 ∨ -b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ p_149 ∨ b^{1, 150}_0 c in DIMACS: 1607 -1608 1609 149 -1610 0 1607 -1608 1609 149 -1611 0 1607 -1608 1609 149 1612 0 c 1-1 --> 0 c (-b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ b^{1, 149}_0 ∧ -p_149) -> (-b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ -b^{1, 150}_0) c in CNF: c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ p_149 ∨ -b^{1, 150}_2 c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ p_149 ∨ -b^{1, 150}_1 c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ p_149 ∨ -b^{1, 150}_0 c in DIMACS: 1607 1608 -1609 149 -1610 0 1607 1608 -1609 149 -1611 0 1607 1608 -1609 149 -1612 0 c 0-1 --> -1 c (-b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ -b^{1, 149}_0 ∧ -p_149) -> ( b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ b^{1, 150}_0) c in CNF: c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ p_149 ∨ b^{1, 150}_2 c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ p_149 ∨ -b^{1, 150}_1 c b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ p_149 ∨ b^{1, 150}_0 c in DIMACS: 1607 1608 1609 149 1610 0 1607 1608 1609 149 -1611 0 1607 1608 1609 149 1612 0 c -1-1 --> -2 c ( b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ b^{1, 149}_0 ∧ -p_149) -> ( b^{1, 150}_2 ∧ b^{1, 150}_1 ∧ -b^{1, 150}_0) c in CNF: c -b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ p_149 ∨ b^{1, 150}_2 c -b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ p_149 ∨ b^{1, 150}_1 c -b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ p_149 ∨ -b^{1, 150}_0 c in DIMACS: -1607 1608 -1609 149 1610 0 -1607 1608 -1609 149 1611 0 -1607 1608 -1609 149 -1612 0 c -2-1 --> break c ( b^{1, 149}_2 ∧ b^{1, 149}_1 ∧ -b^{1, 149}_0 ∧ -p_149) -> break c in CNF: c -b^{1, 149}_2 ∨ -b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ p_149 ∨ break c in DIMACS: -1607 -1608 1609 149 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 149}_2 ∧ -b^{1, 149}_1 ∧ -b^{1, 149}_0 ∧ true) c in CNF: c -b^{1, 149}_2 ∨ b^{1, 149}_1 ∨ b^{1, 149}_0 ∨ false c in DIMACS: -1607 1608 1609 0 c 3 does not represent an automaton state. c -(-b^{1, 149}_2 ∧ b^{1, 149}_1 ∧ b^{1, 149}_0 ∧ true) c in CNF: c b^{1, 149}_2 ∨ -b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ false c in DIMACS: 1607 -1608 -1609 0 c -3 does not represent an automaton state. c -( b^{1, 149}_2 ∧ b^{1, 149}_1 ∧ b^{1, 149}_0 ∧ true) c in CNF: c -b^{1, 149}_2 ∨ -b^{1, 149}_1 ∨ -b^{1, 149}_0 ∨ false c in DIMACS: -1607 -1608 -1609 0 c i = 150 c -2+1 --> -1 c ( b^{1, 150}_2 ∧ b^{1, 150}_1 ∧ -b^{1, 150}_0 ∧ p_150) -> ( b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ b^{1, 151}_0) c in CNF: c -b^{1, 150}_2 ∨ -b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ -p_150 ∨ b^{1, 151}_2 c -b^{1, 150}_2 ∨ -b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ -p_150 ∨ -b^{1, 151}_1 c -b^{1, 150}_2 ∨ -b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ -p_150 ∨ b^{1, 151}_0 c in DIMACS: -1610 -1611 1612 -150 1613 0 -1610 -1611 1612 -150 -1614 0 -1610 -1611 1612 -150 1615 0 c -1+1 --> 0 c ( b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ b^{1, 150}_0 ∧ p_150) -> (-b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ -b^{1, 151}_0) c in CNF: c -b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ -p_150 ∨ -b^{1, 151}_2 c -b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ -p_150 ∨ -b^{1, 151}_1 c -b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ -p_150 ∨ -b^{1, 151}_0 c in DIMACS: -1610 1611 -1612 -150 -1613 0 -1610 1611 -1612 -150 -1614 0 -1610 1611 -1612 -150 -1615 0 c 0+1 --> 1 c (-b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ -b^{1, 150}_0 ∧ p_150) -> (-b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ b^{1, 151}_0) c in CNF: c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ -p_150 ∨ -b^{1, 151}_2 c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ -p_150 ∨ -b^{1, 151}_1 c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ -p_150 ∨ b^{1, 151}_0 c in DIMACS: 1610 1611 1612 -150 -1613 0 1610 1611 1612 -150 -1614 0 1610 1611 1612 -150 1615 0 c 1+1 --> 2 c (-b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ b^{1, 150}_0 ∧ p_150) -> (-b^{1, 151}_2 ∧ b^{1, 151}_1 ∧ -b^{1, 151}_0) c in CNF: c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ -p_150 ∨ -b^{1, 151}_2 c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ -p_150 ∨ b^{1, 151}_1 c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ -p_150 ∨ -b^{1, 151}_0 c in DIMACS: 1610 1611 -1612 -150 -1613 0 1610 1611 -1612 -150 1614 0 1610 1611 -1612 -150 -1615 0 c 2+1 --> break c (-b^{1, 150}_2 ∧ b^{1, 150}_1 ∧ -b^{1, 150}_0 ∧ p_150) -> break c in CNF: c b^{1, 150}_2 ∨ -b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ -p_150 ∨ break c in DIMACS: 1610 -1611 1612 -150 1162 0 c 2-1 --> 1 c (-b^{1, 150}_2 ∧ b^{1, 150}_1 ∧ -b^{1, 150}_0 ∧ -p_150) -> (-b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ b^{1, 151}_0) c in CNF: c b^{1, 150}_2 ∨ -b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ p_150 ∨ -b^{1, 151}_2 c b^{1, 150}_2 ∨ -b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ p_150 ∨ -b^{1, 151}_1 c b^{1, 150}_2 ∨ -b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ p_150 ∨ b^{1, 151}_0 c in DIMACS: 1610 -1611 1612 150 -1613 0 1610 -1611 1612 150 -1614 0 1610 -1611 1612 150 1615 0 c 1-1 --> 0 c (-b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ b^{1, 150}_0 ∧ -p_150) -> (-b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ -b^{1, 151}_0) c in CNF: c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ p_150 ∨ -b^{1, 151}_2 c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ p_150 ∨ -b^{1, 151}_1 c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ p_150 ∨ -b^{1, 151}_0 c in DIMACS: 1610 1611 -1612 150 -1613 0 1610 1611 -1612 150 -1614 0 1610 1611 -1612 150 -1615 0 c 0-1 --> -1 c (-b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ -b^{1, 150}_0 ∧ -p_150) -> ( b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ b^{1, 151}_0) c in CNF: c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ p_150 ∨ b^{1, 151}_2 c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ p_150 ∨ -b^{1, 151}_1 c b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ p_150 ∨ b^{1, 151}_0 c in DIMACS: 1610 1611 1612 150 1613 0 1610 1611 1612 150 -1614 0 1610 1611 1612 150 1615 0 c -1-1 --> -2 c ( b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ b^{1, 150}_0 ∧ -p_150) -> ( b^{1, 151}_2 ∧ b^{1, 151}_1 ∧ -b^{1, 151}_0) c in CNF: c -b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ p_150 ∨ b^{1, 151}_2 c -b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ p_150 ∨ b^{1, 151}_1 c -b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ p_150 ∨ -b^{1, 151}_0 c in DIMACS: -1610 1611 -1612 150 1613 0 -1610 1611 -1612 150 1614 0 -1610 1611 -1612 150 -1615 0 c -2-1 --> break c ( b^{1, 150}_2 ∧ b^{1, 150}_1 ∧ -b^{1, 150}_0 ∧ -p_150) -> break c in CNF: c -b^{1, 150}_2 ∨ -b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ p_150 ∨ break c in DIMACS: -1610 -1611 1612 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 150}_2 ∧ -b^{1, 150}_1 ∧ -b^{1, 150}_0 ∧ true) c in CNF: c -b^{1, 150}_2 ∨ b^{1, 150}_1 ∨ b^{1, 150}_0 ∨ false c in DIMACS: -1610 1611 1612 0 c 3 does not represent an automaton state. c -(-b^{1, 150}_2 ∧ b^{1, 150}_1 ∧ b^{1, 150}_0 ∧ true) c in CNF: c b^{1, 150}_2 ∨ -b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ false c in DIMACS: 1610 -1611 -1612 0 c -3 does not represent an automaton state. c -( b^{1, 150}_2 ∧ b^{1, 150}_1 ∧ b^{1, 150}_0 ∧ true) c in CNF: c -b^{1, 150}_2 ∨ -b^{1, 150}_1 ∨ -b^{1, 150}_0 ∨ false c in DIMACS: -1610 -1611 -1612 0 c i = 151 c -2+1 --> -1 c ( b^{1, 151}_2 ∧ b^{1, 151}_1 ∧ -b^{1, 151}_0 ∧ p_151) -> ( b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ b^{1, 152}_0) c in CNF: c -b^{1, 151}_2 ∨ -b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ -p_151 ∨ b^{1, 152}_2 c -b^{1, 151}_2 ∨ -b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ -p_151 ∨ -b^{1, 152}_1 c -b^{1, 151}_2 ∨ -b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ -p_151 ∨ b^{1, 152}_0 c in DIMACS: -1613 -1614 1615 -151 1616 0 -1613 -1614 1615 -151 -1617 0 -1613 -1614 1615 -151 1618 0 c -1+1 --> 0 c ( b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ b^{1, 151}_0 ∧ p_151) -> (-b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ -b^{1, 152}_0) c in CNF: c -b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ -p_151 ∨ -b^{1, 152}_2 c -b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ -p_151 ∨ -b^{1, 152}_1 c -b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ -p_151 ∨ -b^{1, 152}_0 c in DIMACS: -1613 1614 -1615 -151 -1616 0 -1613 1614 -1615 -151 -1617 0 -1613 1614 -1615 -151 -1618 0 c 0+1 --> 1 c (-b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ -b^{1, 151}_0 ∧ p_151) -> (-b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ b^{1, 152}_0) c in CNF: c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ -p_151 ∨ -b^{1, 152}_2 c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ -p_151 ∨ -b^{1, 152}_1 c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ -p_151 ∨ b^{1, 152}_0 c in DIMACS: 1613 1614 1615 -151 -1616 0 1613 1614 1615 -151 -1617 0 1613 1614 1615 -151 1618 0 c 1+1 --> 2 c (-b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ b^{1, 151}_0 ∧ p_151) -> (-b^{1, 152}_2 ∧ b^{1, 152}_1 ∧ -b^{1, 152}_0) c in CNF: c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ -p_151 ∨ -b^{1, 152}_2 c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ -p_151 ∨ b^{1, 152}_1 c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ -p_151 ∨ -b^{1, 152}_0 c in DIMACS: 1613 1614 -1615 -151 -1616 0 1613 1614 -1615 -151 1617 0 1613 1614 -1615 -151 -1618 0 c 2+1 --> break c (-b^{1, 151}_2 ∧ b^{1, 151}_1 ∧ -b^{1, 151}_0 ∧ p_151) -> break c in CNF: c b^{1, 151}_2 ∨ -b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ -p_151 ∨ break c in DIMACS: 1613 -1614 1615 -151 1162 0 c 2-1 --> 1 c (-b^{1, 151}_2 ∧ b^{1, 151}_1 ∧ -b^{1, 151}_0 ∧ -p_151) -> (-b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ b^{1, 152}_0) c in CNF: c b^{1, 151}_2 ∨ -b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ p_151 ∨ -b^{1, 152}_2 c b^{1, 151}_2 ∨ -b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ p_151 ∨ -b^{1, 152}_1 c b^{1, 151}_2 ∨ -b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ p_151 ∨ b^{1, 152}_0 c in DIMACS: 1613 -1614 1615 151 -1616 0 1613 -1614 1615 151 -1617 0 1613 -1614 1615 151 1618 0 c 1-1 --> 0 c (-b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ b^{1, 151}_0 ∧ -p_151) -> (-b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ -b^{1, 152}_0) c in CNF: c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ p_151 ∨ -b^{1, 152}_2 c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ p_151 ∨ -b^{1, 152}_1 c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ p_151 ∨ -b^{1, 152}_0 c in DIMACS: 1613 1614 -1615 151 -1616 0 1613 1614 -1615 151 -1617 0 1613 1614 -1615 151 -1618 0 c 0-1 --> -1 c (-b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ -b^{1, 151}_0 ∧ -p_151) -> ( b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ b^{1, 152}_0) c in CNF: c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ p_151 ∨ b^{1, 152}_2 c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ p_151 ∨ -b^{1, 152}_1 c b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ p_151 ∨ b^{1, 152}_0 c in DIMACS: 1613 1614 1615 151 1616 0 1613 1614 1615 151 -1617 0 1613 1614 1615 151 1618 0 c -1-1 --> -2 c ( b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ b^{1, 151}_0 ∧ -p_151) -> ( b^{1, 152}_2 ∧ b^{1, 152}_1 ∧ -b^{1, 152}_0) c in CNF: c -b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ p_151 ∨ b^{1, 152}_2 c -b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ p_151 ∨ b^{1, 152}_1 c -b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ p_151 ∨ -b^{1, 152}_0 c in DIMACS: -1613 1614 -1615 151 1616 0 -1613 1614 -1615 151 1617 0 -1613 1614 -1615 151 -1618 0 c -2-1 --> break c ( b^{1, 151}_2 ∧ b^{1, 151}_1 ∧ -b^{1, 151}_0 ∧ -p_151) -> break c in CNF: c -b^{1, 151}_2 ∨ -b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ p_151 ∨ break c in DIMACS: -1613 -1614 1615 151 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 151}_2 ∧ -b^{1, 151}_1 ∧ -b^{1, 151}_0 ∧ true) c in CNF: c -b^{1, 151}_2 ∨ b^{1, 151}_1 ∨ b^{1, 151}_0 ∨ false c in DIMACS: -1613 1614 1615 0 c 3 does not represent an automaton state. c -(-b^{1, 151}_2 ∧ b^{1, 151}_1 ∧ b^{1, 151}_0 ∧ true) c in CNF: c b^{1, 151}_2 ∨ -b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ false c in DIMACS: 1613 -1614 -1615 0 c -3 does not represent an automaton state. c -( b^{1, 151}_2 ∧ b^{1, 151}_1 ∧ b^{1, 151}_0 ∧ true) c in CNF: c -b^{1, 151}_2 ∨ -b^{1, 151}_1 ∨ -b^{1, 151}_0 ∨ false c in DIMACS: -1613 -1614 -1615 0 c i = 152 c -2+1 --> -1 c ( b^{1, 152}_2 ∧ b^{1, 152}_1 ∧ -b^{1, 152}_0 ∧ p_152) -> ( b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ b^{1, 153}_0) c in CNF: c -b^{1, 152}_2 ∨ -b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ -p_152 ∨ b^{1, 153}_2 c -b^{1, 152}_2 ∨ -b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ -p_152 ∨ -b^{1, 153}_1 c -b^{1, 152}_2 ∨ -b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ -p_152 ∨ b^{1, 153}_0 c in DIMACS: -1616 -1617 1618 -152 1619 0 -1616 -1617 1618 -152 -1620 0 -1616 -1617 1618 -152 1621 0 c -1+1 --> 0 c ( b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ b^{1, 152}_0 ∧ p_152) -> (-b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ -b^{1, 153}_0) c in CNF: c -b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ -p_152 ∨ -b^{1, 153}_2 c -b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ -p_152 ∨ -b^{1, 153}_1 c -b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ -p_152 ∨ -b^{1, 153}_0 c in DIMACS: -1616 1617 -1618 -152 -1619 0 -1616 1617 -1618 -152 -1620 0 -1616 1617 -1618 -152 -1621 0 c 0+1 --> 1 c (-b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ -b^{1, 152}_0 ∧ p_152) -> (-b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ b^{1, 153}_0) c in CNF: c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ -p_152 ∨ -b^{1, 153}_2 c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ -p_152 ∨ -b^{1, 153}_1 c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ -p_152 ∨ b^{1, 153}_0 c in DIMACS: 1616 1617 1618 -152 -1619 0 1616 1617 1618 -152 -1620 0 1616 1617 1618 -152 1621 0 c 1+1 --> 2 c (-b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ b^{1, 152}_0 ∧ p_152) -> (-b^{1, 153}_2 ∧ b^{1, 153}_1 ∧ -b^{1, 153}_0) c in CNF: c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ -p_152 ∨ -b^{1, 153}_2 c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ -p_152 ∨ b^{1, 153}_1 c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ -p_152 ∨ -b^{1, 153}_0 c in DIMACS: 1616 1617 -1618 -152 -1619 0 1616 1617 -1618 -152 1620 0 1616 1617 -1618 -152 -1621 0 c 2+1 --> break c (-b^{1, 152}_2 ∧ b^{1, 152}_1 ∧ -b^{1, 152}_0 ∧ p_152) -> break c in CNF: c b^{1, 152}_2 ∨ -b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ -p_152 ∨ break c in DIMACS: 1616 -1617 1618 -152 1162 0 c 2-1 --> 1 c (-b^{1, 152}_2 ∧ b^{1, 152}_1 ∧ -b^{1, 152}_0 ∧ -p_152) -> (-b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ b^{1, 153}_0) c in CNF: c b^{1, 152}_2 ∨ -b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ p_152 ∨ -b^{1, 153}_2 c b^{1, 152}_2 ∨ -b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ p_152 ∨ -b^{1, 153}_1 c b^{1, 152}_2 ∨ -b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ p_152 ∨ b^{1, 153}_0 c in DIMACS: 1616 -1617 1618 152 -1619 0 1616 -1617 1618 152 -1620 0 1616 -1617 1618 152 1621 0 c 1-1 --> 0 c (-b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ b^{1, 152}_0 ∧ -p_152) -> (-b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ -b^{1, 153}_0) c in CNF: c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ p_152 ∨ -b^{1, 153}_2 c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ p_152 ∨ -b^{1, 153}_1 c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ p_152 ∨ -b^{1, 153}_0 c in DIMACS: 1616 1617 -1618 152 -1619 0 1616 1617 -1618 152 -1620 0 1616 1617 -1618 152 -1621 0 c 0-1 --> -1 c (-b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ -b^{1, 152}_0 ∧ -p_152) -> ( b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ b^{1, 153}_0) c in CNF: c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ p_152 ∨ b^{1, 153}_2 c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ p_152 ∨ -b^{1, 153}_1 c b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ p_152 ∨ b^{1, 153}_0 c in DIMACS: 1616 1617 1618 152 1619 0 1616 1617 1618 152 -1620 0 1616 1617 1618 152 1621 0 c -1-1 --> -2 c ( b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ b^{1, 152}_0 ∧ -p_152) -> ( b^{1, 153}_2 ∧ b^{1, 153}_1 ∧ -b^{1, 153}_0) c in CNF: c -b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ p_152 ∨ b^{1, 153}_2 c -b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ p_152 ∨ b^{1, 153}_1 c -b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ p_152 ∨ -b^{1, 153}_0 c in DIMACS: -1616 1617 -1618 152 1619 0 -1616 1617 -1618 152 1620 0 -1616 1617 -1618 152 -1621 0 c -2-1 --> break c ( b^{1, 152}_2 ∧ b^{1, 152}_1 ∧ -b^{1, 152}_0 ∧ -p_152) -> break c in CNF: c -b^{1, 152}_2 ∨ -b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ p_152 ∨ break c in DIMACS: -1616 -1617 1618 152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 152}_2 ∧ -b^{1, 152}_1 ∧ -b^{1, 152}_0 ∧ true) c in CNF: c -b^{1, 152}_2 ∨ b^{1, 152}_1 ∨ b^{1, 152}_0 ∨ false c in DIMACS: -1616 1617 1618 0 c 3 does not represent an automaton state. c -(-b^{1, 152}_2 ∧ b^{1, 152}_1 ∧ b^{1, 152}_0 ∧ true) c in CNF: c b^{1, 152}_2 ∨ -b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ false c in DIMACS: 1616 -1617 -1618 0 c -3 does not represent an automaton state. c -( b^{1, 152}_2 ∧ b^{1, 152}_1 ∧ b^{1, 152}_0 ∧ true) c in CNF: c -b^{1, 152}_2 ∨ -b^{1, 152}_1 ∨ -b^{1, 152}_0 ∨ false c in DIMACS: -1616 -1617 -1618 0 c i = 153 c -2+1 --> -1 c ( b^{1, 153}_2 ∧ b^{1, 153}_1 ∧ -b^{1, 153}_0 ∧ p_153) -> ( b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ b^{1, 154}_0) c in CNF: c -b^{1, 153}_2 ∨ -b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ -p_153 ∨ b^{1, 154}_2 c -b^{1, 153}_2 ∨ -b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ -p_153 ∨ -b^{1, 154}_1 c -b^{1, 153}_2 ∨ -b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ -p_153 ∨ b^{1, 154}_0 c in DIMACS: -1619 -1620 1621 -153 1622 0 -1619 -1620 1621 -153 -1623 0 -1619 -1620 1621 -153 1624 0 c -1+1 --> 0 c ( b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ b^{1, 153}_0 ∧ p_153) -> (-b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ -b^{1, 154}_0) c in CNF: c -b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ -p_153 ∨ -b^{1, 154}_2 c -b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ -p_153 ∨ -b^{1, 154}_1 c -b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ -p_153 ∨ -b^{1, 154}_0 c in DIMACS: -1619 1620 -1621 -153 -1622 0 -1619 1620 -1621 -153 -1623 0 -1619 1620 -1621 -153 -1624 0 c 0+1 --> 1 c (-b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ -b^{1, 153}_0 ∧ p_153) -> (-b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ b^{1, 154}_0) c in CNF: c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ -p_153 ∨ -b^{1, 154}_2 c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ -p_153 ∨ -b^{1, 154}_1 c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ -p_153 ∨ b^{1, 154}_0 c in DIMACS: 1619 1620 1621 -153 -1622 0 1619 1620 1621 -153 -1623 0 1619 1620 1621 -153 1624 0 c 1+1 --> 2 c (-b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ b^{1, 153}_0 ∧ p_153) -> (-b^{1, 154}_2 ∧ b^{1, 154}_1 ∧ -b^{1, 154}_0) c in CNF: c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ -p_153 ∨ -b^{1, 154}_2 c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ -p_153 ∨ b^{1, 154}_1 c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ -p_153 ∨ -b^{1, 154}_0 c in DIMACS: 1619 1620 -1621 -153 -1622 0 1619 1620 -1621 -153 1623 0 1619 1620 -1621 -153 -1624 0 c 2+1 --> break c (-b^{1, 153}_2 ∧ b^{1, 153}_1 ∧ -b^{1, 153}_0 ∧ p_153) -> break c in CNF: c b^{1, 153}_2 ∨ -b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ -p_153 ∨ break c in DIMACS: 1619 -1620 1621 -153 1162 0 c 2-1 --> 1 c (-b^{1, 153}_2 ∧ b^{1, 153}_1 ∧ -b^{1, 153}_0 ∧ -p_153) -> (-b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ b^{1, 154}_0) c in CNF: c b^{1, 153}_2 ∨ -b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ p_153 ∨ -b^{1, 154}_2 c b^{1, 153}_2 ∨ -b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ p_153 ∨ -b^{1, 154}_1 c b^{1, 153}_2 ∨ -b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ p_153 ∨ b^{1, 154}_0 c in DIMACS: 1619 -1620 1621 153 -1622 0 1619 -1620 1621 153 -1623 0 1619 -1620 1621 153 1624 0 c 1-1 --> 0 c (-b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ b^{1, 153}_0 ∧ -p_153) -> (-b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ -b^{1, 154}_0) c in CNF: c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ p_153 ∨ -b^{1, 154}_2 c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ p_153 ∨ -b^{1, 154}_1 c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ p_153 ∨ -b^{1, 154}_0 c in DIMACS: 1619 1620 -1621 153 -1622 0 1619 1620 -1621 153 -1623 0 1619 1620 -1621 153 -1624 0 c 0-1 --> -1 c (-b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ -b^{1, 153}_0 ∧ -p_153) -> ( b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ b^{1, 154}_0) c in CNF: c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ p_153 ∨ b^{1, 154}_2 c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ p_153 ∨ -b^{1, 154}_1 c b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ p_153 ∨ b^{1, 154}_0 c in DIMACS: 1619 1620 1621 153 1622 0 1619 1620 1621 153 -1623 0 1619 1620 1621 153 1624 0 c -1-1 --> -2 c ( b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ b^{1, 153}_0 ∧ -p_153) -> ( b^{1, 154}_2 ∧ b^{1, 154}_1 ∧ -b^{1, 154}_0) c in CNF: c -b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ p_153 ∨ b^{1, 154}_2 c -b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ p_153 ∨ b^{1, 154}_1 c -b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ p_153 ∨ -b^{1, 154}_0 c in DIMACS: -1619 1620 -1621 153 1622 0 -1619 1620 -1621 153 1623 0 -1619 1620 -1621 153 -1624 0 c -2-1 --> break c ( b^{1, 153}_2 ∧ b^{1, 153}_1 ∧ -b^{1, 153}_0 ∧ -p_153) -> break c in CNF: c -b^{1, 153}_2 ∨ -b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ p_153 ∨ break c in DIMACS: -1619 -1620 1621 153 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 153}_2 ∧ -b^{1, 153}_1 ∧ -b^{1, 153}_0 ∧ true) c in CNF: c -b^{1, 153}_2 ∨ b^{1, 153}_1 ∨ b^{1, 153}_0 ∨ false c in DIMACS: -1619 1620 1621 0 c 3 does not represent an automaton state. c -(-b^{1, 153}_2 ∧ b^{1, 153}_1 ∧ b^{1, 153}_0 ∧ true) c in CNF: c b^{1, 153}_2 ∨ -b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ false c in DIMACS: 1619 -1620 -1621 0 c -3 does not represent an automaton state. c -( b^{1, 153}_2 ∧ b^{1, 153}_1 ∧ b^{1, 153}_0 ∧ true) c in CNF: c -b^{1, 153}_2 ∨ -b^{1, 153}_1 ∨ -b^{1, 153}_0 ∨ false c in DIMACS: -1619 -1620 -1621 0 c i = 154 c -2+1 --> -1 c ( b^{1, 154}_2 ∧ b^{1, 154}_1 ∧ -b^{1, 154}_0 ∧ p_154) -> ( b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ b^{1, 155}_0) c in CNF: c -b^{1, 154}_2 ∨ -b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ -p_154 ∨ b^{1, 155}_2 c -b^{1, 154}_2 ∨ -b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ -p_154 ∨ -b^{1, 155}_1 c -b^{1, 154}_2 ∨ -b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ -p_154 ∨ b^{1, 155}_0 c in DIMACS: -1622 -1623 1624 -154 1625 0 -1622 -1623 1624 -154 -1626 0 -1622 -1623 1624 -154 1627 0 c -1+1 --> 0 c ( b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ b^{1, 154}_0 ∧ p_154) -> (-b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ -b^{1, 155}_0) c in CNF: c -b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ -p_154 ∨ -b^{1, 155}_2 c -b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ -p_154 ∨ -b^{1, 155}_1 c -b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ -p_154 ∨ -b^{1, 155}_0 c in DIMACS: -1622 1623 -1624 -154 -1625 0 -1622 1623 -1624 -154 -1626 0 -1622 1623 -1624 -154 -1627 0 c 0+1 --> 1 c (-b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ -b^{1, 154}_0 ∧ p_154) -> (-b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ b^{1, 155}_0) c in CNF: c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ -p_154 ∨ -b^{1, 155}_2 c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ -p_154 ∨ -b^{1, 155}_1 c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ -p_154 ∨ b^{1, 155}_0 c in DIMACS: 1622 1623 1624 -154 -1625 0 1622 1623 1624 -154 -1626 0 1622 1623 1624 -154 1627 0 c 1+1 --> 2 c (-b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ b^{1, 154}_0 ∧ p_154) -> (-b^{1, 155}_2 ∧ b^{1, 155}_1 ∧ -b^{1, 155}_0) c in CNF: c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ -p_154 ∨ -b^{1, 155}_2 c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ -p_154 ∨ b^{1, 155}_1 c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ -p_154 ∨ -b^{1, 155}_0 c in DIMACS: 1622 1623 -1624 -154 -1625 0 1622 1623 -1624 -154 1626 0 1622 1623 -1624 -154 -1627 0 c 2+1 --> break c (-b^{1, 154}_2 ∧ b^{1, 154}_1 ∧ -b^{1, 154}_0 ∧ p_154) -> break c in CNF: c b^{1, 154}_2 ∨ -b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ -p_154 ∨ break c in DIMACS: 1622 -1623 1624 -154 1162 0 c 2-1 --> 1 c (-b^{1, 154}_2 ∧ b^{1, 154}_1 ∧ -b^{1, 154}_0 ∧ -p_154) -> (-b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ b^{1, 155}_0) c in CNF: c b^{1, 154}_2 ∨ -b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ p_154 ∨ -b^{1, 155}_2 c b^{1, 154}_2 ∨ -b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ p_154 ∨ -b^{1, 155}_1 c b^{1, 154}_2 ∨ -b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ p_154 ∨ b^{1, 155}_0 c in DIMACS: 1622 -1623 1624 154 -1625 0 1622 -1623 1624 154 -1626 0 1622 -1623 1624 154 1627 0 c 1-1 --> 0 c (-b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ b^{1, 154}_0 ∧ -p_154) -> (-b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ -b^{1, 155}_0) c in CNF: c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ p_154 ∨ -b^{1, 155}_2 c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ p_154 ∨ -b^{1, 155}_1 c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ p_154 ∨ -b^{1, 155}_0 c in DIMACS: 1622 1623 -1624 154 -1625 0 1622 1623 -1624 154 -1626 0 1622 1623 -1624 154 -1627 0 c 0-1 --> -1 c (-b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ -b^{1, 154}_0 ∧ -p_154) -> ( b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ b^{1, 155}_0) c in CNF: c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ p_154 ∨ b^{1, 155}_2 c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ p_154 ∨ -b^{1, 155}_1 c b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ p_154 ∨ b^{1, 155}_0 c in DIMACS: 1622 1623 1624 154 1625 0 1622 1623 1624 154 -1626 0 1622 1623 1624 154 1627 0 c -1-1 --> -2 c ( b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ b^{1, 154}_0 ∧ -p_154) -> ( b^{1, 155}_2 ∧ b^{1, 155}_1 ∧ -b^{1, 155}_0) c in CNF: c -b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ p_154 ∨ b^{1, 155}_2 c -b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ p_154 ∨ b^{1, 155}_1 c -b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ p_154 ∨ -b^{1, 155}_0 c in DIMACS: -1622 1623 -1624 154 1625 0 -1622 1623 -1624 154 1626 0 -1622 1623 -1624 154 -1627 0 c -2-1 --> break c ( b^{1, 154}_2 ∧ b^{1, 154}_1 ∧ -b^{1, 154}_0 ∧ -p_154) -> break c in CNF: c -b^{1, 154}_2 ∨ -b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ p_154 ∨ break c in DIMACS: -1622 -1623 1624 154 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 154}_2 ∧ -b^{1, 154}_1 ∧ -b^{1, 154}_0 ∧ true) c in CNF: c -b^{1, 154}_2 ∨ b^{1, 154}_1 ∨ b^{1, 154}_0 ∨ false c in DIMACS: -1622 1623 1624 0 c 3 does not represent an automaton state. c -(-b^{1, 154}_2 ∧ b^{1, 154}_1 ∧ b^{1, 154}_0 ∧ true) c in CNF: c b^{1, 154}_2 ∨ -b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ false c in DIMACS: 1622 -1623 -1624 0 c -3 does not represent an automaton state. c -( b^{1, 154}_2 ∧ b^{1, 154}_1 ∧ b^{1, 154}_0 ∧ true) c in CNF: c -b^{1, 154}_2 ∨ -b^{1, 154}_1 ∨ -b^{1, 154}_0 ∨ false c in DIMACS: -1622 -1623 -1624 0 c i = 155 c -2+1 --> -1 c ( b^{1, 155}_2 ∧ b^{1, 155}_1 ∧ -b^{1, 155}_0 ∧ p_155) -> ( b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ b^{1, 156}_0) c in CNF: c -b^{1, 155}_2 ∨ -b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ -p_155 ∨ b^{1, 156}_2 c -b^{1, 155}_2 ∨ -b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ -p_155 ∨ -b^{1, 156}_1 c -b^{1, 155}_2 ∨ -b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ -p_155 ∨ b^{1, 156}_0 c in DIMACS: -1625 -1626 1627 -155 1628 0 -1625 -1626 1627 -155 -1629 0 -1625 -1626 1627 -155 1630 0 c -1+1 --> 0 c ( b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ b^{1, 155}_0 ∧ p_155) -> (-b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ -b^{1, 156}_0) c in CNF: c -b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ -p_155 ∨ -b^{1, 156}_2 c -b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ -p_155 ∨ -b^{1, 156}_1 c -b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ -p_155 ∨ -b^{1, 156}_0 c in DIMACS: -1625 1626 -1627 -155 -1628 0 -1625 1626 -1627 -155 -1629 0 -1625 1626 -1627 -155 -1630 0 c 0+1 --> 1 c (-b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ -b^{1, 155}_0 ∧ p_155) -> (-b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ b^{1, 156}_0) c in CNF: c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ -p_155 ∨ -b^{1, 156}_2 c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ -p_155 ∨ -b^{1, 156}_1 c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ -p_155 ∨ b^{1, 156}_0 c in DIMACS: 1625 1626 1627 -155 -1628 0 1625 1626 1627 -155 -1629 0 1625 1626 1627 -155 1630 0 c 1+1 --> 2 c (-b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ b^{1, 155}_0 ∧ p_155) -> (-b^{1, 156}_2 ∧ b^{1, 156}_1 ∧ -b^{1, 156}_0) c in CNF: c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ -p_155 ∨ -b^{1, 156}_2 c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ -p_155 ∨ b^{1, 156}_1 c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ -p_155 ∨ -b^{1, 156}_0 c in DIMACS: 1625 1626 -1627 -155 -1628 0 1625 1626 -1627 -155 1629 0 1625 1626 -1627 -155 -1630 0 c 2+1 --> break c (-b^{1, 155}_2 ∧ b^{1, 155}_1 ∧ -b^{1, 155}_0 ∧ p_155) -> break c in CNF: c b^{1, 155}_2 ∨ -b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ -p_155 ∨ break c in DIMACS: 1625 -1626 1627 -155 1162 0 c 2-1 --> 1 c (-b^{1, 155}_2 ∧ b^{1, 155}_1 ∧ -b^{1, 155}_0 ∧ -p_155) -> (-b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ b^{1, 156}_0) c in CNF: c b^{1, 155}_2 ∨ -b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ p_155 ∨ -b^{1, 156}_2 c b^{1, 155}_2 ∨ -b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ p_155 ∨ -b^{1, 156}_1 c b^{1, 155}_2 ∨ -b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ p_155 ∨ b^{1, 156}_0 c in DIMACS: 1625 -1626 1627 155 -1628 0 1625 -1626 1627 155 -1629 0 1625 -1626 1627 155 1630 0 c 1-1 --> 0 c (-b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ b^{1, 155}_0 ∧ -p_155) -> (-b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ -b^{1, 156}_0) c in CNF: c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ p_155 ∨ -b^{1, 156}_2 c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ p_155 ∨ -b^{1, 156}_1 c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ p_155 ∨ -b^{1, 156}_0 c in DIMACS: 1625 1626 -1627 155 -1628 0 1625 1626 -1627 155 -1629 0 1625 1626 -1627 155 -1630 0 c 0-1 --> -1 c (-b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ -b^{1, 155}_0 ∧ -p_155) -> ( b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ b^{1, 156}_0) c in CNF: c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ p_155 ∨ b^{1, 156}_2 c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ p_155 ∨ -b^{1, 156}_1 c b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ p_155 ∨ b^{1, 156}_0 c in DIMACS: 1625 1626 1627 155 1628 0 1625 1626 1627 155 -1629 0 1625 1626 1627 155 1630 0 c -1-1 --> -2 c ( b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ b^{1, 155}_0 ∧ -p_155) -> ( b^{1, 156}_2 ∧ b^{1, 156}_1 ∧ -b^{1, 156}_0) c in CNF: c -b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ p_155 ∨ b^{1, 156}_2 c -b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ p_155 ∨ b^{1, 156}_1 c -b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ p_155 ∨ -b^{1, 156}_0 c in DIMACS: -1625 1626 -1627 155 1628 0 -1625 1626 -1627 155 1629 0 -1625 1626 -1627 155 -1630 0 c -2-1 --> break c ( b^{1, 155}_2 ∧ b^{1, 155}_1 ∧ -b^{1, 155}_0 ∧ -p_155) -> break c in CNF: c -b^{1, 155}_2 ∨ -b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ p_155 ∨ break c in DIMACS: -1625 -1626 1627 155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 155}_2 ∧ -b^{1, 155}_1 ∧ -b^{1, 155}_0 ∧ true) c in CNF: c -b^{1, 155}_2 ∨ b^{1, 155}_1 ∨ b^{1, 155}_0 ∨ false c in DIMACS: -1625 1626 1627 0 c 3 does not represent an automaton state. c -(-b^{1, 155}_2 ∧ b^{1, 155}_1 ∧ b^{1, 155}_0 ∧ true) c in CNF: c b^{1, 155}_2 ∨ -b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ false c in DIMACS: 1625 -1626 -1627 0 c -3 does not represent an automaton state. c -( b^{1, 155}_2 ∧ b^{1, 155}_1 ∧ b^{1, 155}_0 ∧ true) c in CNF: c -b^{1, 155}_2 ∨ -b^{1, 155}_1 ∨ -b^{1, 155}_0 ∨ false c in DIMACS: -1625 -1626 -1627 0 c i = 156 c -2+1 --> -1 c ( b^{1, 156}_2 ∧ b^{1, 156}_1 ∧ -b^{1, 156}_0 ∧ p_156) -> ( b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ b^{1, 157}_0) c in CNF: c -b^{1, 156}_2 ∨ -b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ -p_156 ∨ b^{1, 157}_2 c -b^{1, 156}_2 ∨ -b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ -p_156 ∨ -b^{1, 157}_1 c -b^{1, 156}_2 ∨ -b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ -p_156 ∨ b^{1, 157}_0 c in DIMACS: -1628 -1629 1630 -156 1631 0 -1628 -1629 1630 -156 -1632 0 -1628 -1629 1630 -156 1633 0 c -1+1 --> 0 c ( b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ b^{1, 156}_0 ∧ p_156) -> (-b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ -b^{1, 157}_0) c in CNF: c -b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ -p_156 ∨ -b^{1, 157}_2 c -b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ -p_156 ∨ -b^{1, 157}_1 c -b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ -p_156 ∨ -b^{1, 157}_0 c in DIMACS: -1628 1629 -1630 -156 -1631 0 -1628 1629 -1630 -156 -1632 0 -1628 1629 -1630 -156 -1633 0 c 0+1 --> 1 c (-b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ -b^{1, 156}_0 ∧ p_156) -> (-b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ b^{1, 157}_0) c in CNF: c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ -p_156 ∨ -b^{1, 157}_2 c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ -p_156 ∨ -b^{1, 157}_1 c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ -p_156 ∨ b^{1, 157}_0 c in DIMACS: 1628 1629 1630 -156 -1631 0 1628 1629 1630 -156 -1632 0 1628 1629 1630 -156 1633 0 c 1+1 --> 2 c (-b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ b^{1, 156}_0 ∧ p_156) -> (-b^{1, 157}_2 ∧ b^{1, 157}_1 ∧ -b^{1, 157}_0) c in CNF: c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ -p_156 ∨ -b^{1, 157}_2 c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ -p_156 ∨ b^{1, 157}_1 c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ -p_156 ∨ -b^{1, 157}_0 c in DIMACS: 1628 1629 -1630 -156 -1631 0 1628 1629 -1630 -156 1632 0 1628 1629 -1630 -156 -1633 0 c 2+1 --> break c (-b^{1, 156}_2 ∧ b^{1, 156}_1 ∧ -b^{1, 156}_0 ∧ p_156) -> break c in CNF: c b^{1, 156}_2 ∨ -b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ -p_156 ∨ break c in DIMACS: 1628 -1629 1630 -156 1162 0 c 2-1 --> 1 c (-b^{1, 156}_2 ∧ b^{1, 156}_1 ∧ -b^{1, 156}_0 ∧ -p_156) -> (-b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ b^{1, 157}_0) c in CNF: c b^{1, 156}_2 ∨ -b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ p_156 ∨ -b^{1, 157}_2 c b^{1, 156}_2 ∨ -b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ p_156 ∨ -b^{1, 157}_1 c b^{1, 156}_2 ∨ -b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ p_156 ∨ b^{1, 157}_0 c in DIMACS: 1628 -1629 1630 156 -1631 0 1628 -1629 1630 156 -1632 0 1628 -1629 1630 156 1633 0 c 1-1 --> 0 c (-b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ b^{1, 156}_0 ∧ -p_156) -> (-b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ -b^{1, 157}_0) c in CNF: c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ p_156 ∨ -b^{1, 157}_2 c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ p_156 ∨ -b^{1, 157}_1 c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ p_156 ∨ -b^{1, 157}_0 c in DIMACS: 1628 1629 -1630 156 -1631 0 1628 1629 -1630 156 -1632 0 1628 1629 -1630 156 -1633 0 c 0-1 --> -1 c (-b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ -b^{1, 156}_0 ∧ -p_156) -> ( b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ b^{1, 157}_0) c in CNF: c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ p_156 ∨ b^{1, 157}_2 c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ p_156 ∨ -b^{1, 157}_1 c b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ p_156 ∨ b^{1, 157}_0 c in DIMACS: 1628 1629 1630 156 1631 0 1628 1629 1630 156 -1632 0 1628 1629 1630 156 1633 0 c -1-1 --> -2 c ( b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ b^{1, 156}_0 ∧ -p_156) -> ( b^{1, 157}_2 ∧ b^{1, 157}_1 ∧ -b^{1, 157}_0) c in CNF: c -b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ p_156 ∨ b^{1, 157}_2 c -b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ p_156 ∨ b^{1, 157}_1 c -b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ p_156 ∨ -b^{1, 157}_0 c in DIMACS: -1628 1629 -1630 156 1631 0 -1628 1629 -1630 156 1632 0 -1628 1629 -1630 156 -1633 0 c -2-1 --> break c ( b^{1, 156}_2 ∧ b^{1, 156}_1 ∧ -b^{1, 156}_0 ∧ -p_156) -> break c in CNF: c -b^{1, 156}_2 ∨ -b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ p_156 ∨ break c in DIMACS: -1628 -1629 1630 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 156}_2 ∧ -b^{1, 156}_1 ∧ -b^{1, 156}_0 ∧ true) c in CNF: c -b^{1, 156}_2 ∨ b^{1, 156}_1 ∨ b^{1, 156}_0 ∨ false c in DIMACS: -1628 1629 1630 0 c 3 does not represent an automaton state. c -(-b^{1, 156}_2 ∧ b^{1, 156}_1 ∧ b^{1, 156}_0 ∧ true) c in CNF: c b^{1, 156}_2 ∨ -b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ false c in DIMACS: 1628 -1629 -1630 0 c -3 does not represent an automaton state. c -( b^{1, 156}_2 ∧ b^{1, 156}_1 ∧ b^{1, 156}_0 ∧ true) c in CNF: c -b^{1, 156}_2 ∨ -b^{1, 156}_1 ∨ -b^{1, 156}_0 ∨ false c in DIMACS: -1628 -1629 -1630 0 c i = 157 c -2+1 --> -1 c ( b^{1, 157}_2 ∧ b^{1, 157}_1 ∧ -b^{1, 157}_0 ∧ p_157) -> ( b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ b^{1, 158}_0) c in CNF: c -b^{1, 157}_2 ∨ -b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ -p_157 ∨ b^{1, 158}_2 c -b^{1, 157}_2 ∨ -b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ -p_157 ∨ -b^{1, 158}_1 c -b^{1, 157}_2 ∨ -b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ -p_157 ∨ b^{1, 158}_0 c in DIMACS: -1631 -1632 1633 -157 1634 0 -1631 -1632 1633 -157 -1635 0 -1631 -1632 1633 -157 1636 0 c -1+1 --> 0 c ( b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ b^{1, 157}_0 ∧ p_157) -> (-b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ -b^{1, 158}_0) c in CNF: c -b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ -p_157 ∨ -b^{1, 158}_2 c -b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ -p_157 ∨ -b^{1, 158}_1 c -b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ -p_157 ∨ -b^{1, 158}_0 c in DIMACS: -1631 1632 -1633 -157 -1634 0 -1631 1632 -1633 -157 -1635 0 -1631 1632 -1633 -157 -1636 0 c 0+1 --> 1 c (-b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ -b^{1, 157}_0 ∧ p_157) -> (-b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ b^{1, 158}_0) c in CNF: c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ -p_157 ∨ -b^{1, 158}_2 c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ -p_157 ∨ -b^{1, 158}_1 c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ -p_157 ∨ b^{1, 158}_0 c in DIMACS: 1631 1632 1633 -157 -1634 0 1631 1632 1633 -157 -1635 0 1631 1632 1633 -157 1636 0 c 1+1 --> 2 c (-b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ b^{1, 157}_0 ∧ p_157) -> (-b^{1, 158}_2 ∧ b^{1, 158}_1 ∧ -b^{1, 158}_0) c in CNF: c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ -p_157 ∨ -b^{1, 158}_2 c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ -p_157 ∨ b^{1, 158}_1 c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ -p_157 ∨ -b^{1, 158}_0 c in DIMACS: 1631 1632 -1633 -157 -1634 0 1631 1632 -1633 -157 1635 0 1631 1632 -1633 -157 -1636 0 c 2+1 --> break c (-b^{1, 157}_2 ∧ b^{1, 157}_1 ∧ -b^{1, 157}_0 ∧ p_157) -> break c in CNF: c b^{1, 157}_2 ∨ -b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ -p_157 ∨ break c in DIMACS: 1631 -1632 1633 -157 1162 0 c 2-1 --> 1 c (-b^{1, 157}_2 ∧ b^{1, 157}_1 ∧ -b^{1, 157}_0 ∧ -p_157) -> (-b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ b^{1, 158}_0) c in CNF: c b^{1, 157}_2 ∨ -b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ p_157 ∨ -b^{1, 158}_2 c b^{1, 157}_2 ∨ -b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ p_157 ∨ -b^{1, 158}_1 c b^{1, 157}_2 ∨ -b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ p_157 ∨ b^{1, 158}_0 c in DIMACS: 1631 -1632 1633 157 -1634 0 1631 -1632 1633 157 -1635 0 1631 -1632 1633 157 1636 0 c 1-1 --> 0 c (-b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ b^{1, 157}_0 ∧ -p_157) -> (-b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ -b^{1, 158}_0) c in CNF: c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ p_157 ∨ -b^{1, 158}_2 c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ p_157 ∨ -b^{1, 158}_1 c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ p_157 ∨ -b^{1, 158}_0 c in DIMACS: 1631 1632 -1633 157 -1634 0 1631 1632 -1633 157 -1635 0 1631 1632 -1633 157 -1636 0 c 0-1 --> -1 c (-b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ -b^{1, 157}_0 ∧ -p_157) -> ( b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ b^{1, 158}_0) c in CNF: c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ p_157 ∨ b^{1, 158}_2 c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ p_157 ∨ -b^{1, 158}_1 c b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ p_157 ∨ b^{1, 158}_0 c in DIMACS: 1631 1632 1633 157 1634 0 1631 1632 1633 157 -1635 0 1631 1632 1633 157 1636 0 c -1-1 --> -2 c ( b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ b^{1, 157}_0 ∧ -p_157) -> ( b^{1, 158}_2 ∧ b^{1, 158}_1 ∧ -b^{1, 158}_0) c in CNF: c -b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ p_157 ∨ b^{1, 158}_2 c -b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ p_157 ∨ b^{1, 158}_1 c -b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ p_157 ∨ -b^{1, 158}_0 c in DIMACS: -1631 1632 -1633 157 1634 0 -1631 1632 -1633 157 1635 0 -1631 1632 -1633 157 -1636 0 c -2-1 --> break c ( b^{1, 157}_2 ∧ b^{1, 157}_1 ∧ -b^{1, 157}_0 ∧ -p_157) -> break c in CNF: c -b^{1, 157}_2 ∨ -b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ p_157 ∨ break c in DIMACS: -1631 -1632 1633 157 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 157}_2 ∧ -b^{1, 157}_1 ∧ -b^{1, 157}_0 ∧ true) c in CNF: c -b^{1, 157}_2 ∨ b^{1, 157}_1 ∨ b^{1, 157}_0 ∨ false c in DIMACS: -1631 1632 1633 0 c 3 does not represent an automaton state. c -(-b^{1, 157}_2 ∧ b^{1, 157}_1 ∧ b^{1, 157}_0 ∧ true) c in CNF: c b^{1, 157}_2 ∨ -b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ false c in DIMACS: 1631 -1632 -1633 0 c -3 does not represent an automaton state. c -( b^{1, 157}_2 ∧ b^{1, 157}_1 ∧ b^{1, 157}_0 ∧ true) c in CNF: c -b^{1, 157}_2 ∨ -b^{1, 157}_1 ∨ -b^{1, 157}_0 ∨ false c in DIMACS: -1631 -1632 -1633 0 c i = 158 c -2+1 --> -1 c ( b^{1, 158}_2 ∧ b^{1, 158}_1 ∧ -b^{1, 158}_0 ∧ p_158) -> ( b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ b^{1, 159}_0) c in CNF: c -b^{1, 158}_2 ∨ -b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ -p_158 ∨ b^{1, 159}_2 c -b^{1, 158}_2 ∨ -b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ -p_158 ∨ -b^{1, 159}_1 c -b^{1, 158}_2 ∨ -b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ -p_158 ∨ b^{1, 159}_0 c in DIMACS: -1634 -1635 1636 -158 1637 0 -1634 -1635 1636 -158 -1638 0 -1634 -1635 1636 -158 1639 0 c -1+1 --> 0 c ( b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ b^{1, 158}_0 ∧ p_158) -> (-b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ -b^{1, 159}_0) c in CNF: c -b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ -p_158 ∨ -b^{1, 159}_2 c -b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ -p_158 ∨ -b^{1, 159}_1 c -b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ -p_158 ∨ -b^{1, 159}_0 c in DIMACS: -1634 1635 -1636 -158 -1637 0 -1634 1635 -1636 -158 -1638 0 -1634 1635 -1636 -158 -1639 0 c 0+1 --> 1 c (-b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ -b^{1, 158}_0 ∧ p_158) -> (-b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ b^{1, 159}_0) c in CNF: c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ -p_158 ∨ -b^{1, 159}_2 c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ -p_158 ∨ -b^{1, 159}_1 c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ -p_158 ∨ b^{1, 159}_0 c in DIMACS: 1634 1635 1636 -158 -1637 0 1634 1635 1636 -158 -1638 0 1634 1635 1636 -158 1639 0 c 1+1 --> 2 c (-b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ b^{1, 158}_0 ∧ p_158) -> (-b^{1, 159}_2 ∧ b^{1, 159}_1 ∧ -b^{1, 159}_0) c in CNF: c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ -p_158 ∨ -b^{1, 159}_2 c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ -p_158 ∨ b^{1, 159}_1 c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ -p_158 ∨ -b^{1, 159}_0 c in DIMACS: 1634 1635 -1636 -158 -1637 0 1634 1635 -1636 -158 1638 0 1634 1635 -1636 -158 -1639 0 c 2+1 --> break c (-b^{1, 158}_2 ∧ b^{1, 158}_1 ∧ -b^{1, 158}_0 ∧ p_158) -> break c in CNF: c b^{1, 158}_2 ∨ -b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ -p_158 ∨ break c in DIMACS: 1634 -1635 1636 -158 1162 0 c 2-1 --> 1 c (-b^{1, 158}_2 ∧ b^{1, 158}_1 ∧ -b^{1, 158}_0 ∧ -p_158) -> (-b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ b^{1, 159}_0) c in CNF: c b^{1, 158}_2 ∨ -b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ p_158 ∨ -b^{1, 159}_2 c b^{1, 158}_2 ∨ -b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ p_158 ∨ -b^{1, 159}_1 c b^{1, 158}_2 ∨ -b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ p_158 ∨ b^{1, 159}_0 c in DIMACS: 1634 -1635 1636 158 -1637 0 1634 -1635 1636 158 -1638 0 1634 -1635 1636 158 1639 0 c 1-1 --> 0 c (-b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ b^{1, 158}_0 ∧ -p_158) -> (-b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ -b^{1, 159}_0) c in CNF: c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ p_158 ∨ -b^{1, 159}_2 c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ p_158 ∨ -b^{1, 159}_1 c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ p_158 ∨ -b^{1, 159}_0 c in DIMACS: 1634 1635 -1636 158 -1637 0 1634 1635 -1636 158 -1638 0 1634 1635 -1636 158 -1639 0 c 0-1 --> -1 c (-b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ -b^{1, 158}_0 ∧ -p_158) -> ( b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ b^{1, 159}_0) c in CNF: c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ p_158 ∨ b^{1, 159}_2 c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ p_158 ∨ -b^{1, 159}_1 c b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ p_158 ∨ b^{1, 159}_0 c in DIMACS: 1634 1635 1636 158 1637 0 1634 1635 1636 158 -1638 0 1634 1635 1636 158 1639 0 c -1-1 --> -2 c ( b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ b^{1, 158}_0 ∧ -p_158) -> ( b^{1, 159}_2 ∧ b^{1, 159}_1 ∧ -b^{1, 159}_0) c in CNF: c -b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ p_158 ∨ b^{1, 159}_2 c -b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ p_158 ∨ b^{1, 159}_1 c -b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ p_158 ∨ -b^{1, 159}_0 c in DIMACS: -1634 1635 -1636 158 1637 0 -1634 1635 -1636 158 1638 0 -1634 1635 -1636 158 -1639 0 c -2-1 --> break c ( b^{1, 158}_2 ∧ b^{1, 158}_1 ∧ -b^{1, 158}_0 ∧ -p_158) -> break c in CNF: c -b^{1, 158}_2 ∨ -b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ p_158 ∨ break c in DIMACS: -1634 -1635 1636 158 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 158}_2 ∧ -b^{1, 158}_1 ∧ -b^{1, 158}_0 ∧ true) c in CNF: c -b^{1, 158}_2 ∨ b^{1, 158}_1 ∨ b^{1, 158}_0 ∨ false c in DIMACS: -1634 1635 1636 0 c 3 does not represent an automaton state. c -(-b^{1, 158}_2 ∧ b^{1, 158}_1 ∧ b^{1, 158}_0 ∧ true) c in CNF: c b^{1, 158}_2 ∨ -b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ false c in DIMACS: 1634 -1635 -1636 0 c -3 does not represent an automaton state. c -( b^{1, 158}_2 ∧ b^{1, 158}_1 ∧ b^{1, 158}_0 ∧ true) c in CNF: c -b^{1, 158}_2 ∨ -b^{1, 158}_1 ∨ -b^{1, 158}_0 ∨ false c in DIMACS: -1634 -1635 -1636 0 c i = 159 c -2+1 --> -1 c ( b^{1, 159}_2 ∧ b^{1, 159}_1 ∧ -b^{1, 159}_0 ∧ p_159) -> ( b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ b^{1, 160}_0) c in CNF: c -b^{1, 159}_2 ∨ -b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ -p_159 ∨ b^{1, 160}_2 c -b^{1, 159}_2 ∨ -b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ -p_159 ∨ -b^{1, 160}_1 c -b^{1, 159}_2 ∨ -b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ -p_159 ∨ b^{1, 160}_0 c in DIMACS: -1637 -1638 1639 -159 1640 0 -1637 -1638 1639 -159 -1641 0 -1637 -1638 1639 -159 1642 0 c -1+1 --> 0 c ( b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ b^{1, 159}_0 ∧ p_159) -> (-b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ -b^{1, 160}_0) c in CNF: c -b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ -p_159 ∨ -b^{1, 160}_2 c -b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ -p_159 ∨ -b^{1, 160}_1 c -b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ -p_159 ∨ -b^{1, 160}_0 c in DIMACS: -1637 1638 -1639 -159 -1640 0 -1637 1638 -1639 -159 -1641 0 -1637 1638 -1639 -159 -1642 0 c 0+1 --> 1 c (-b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ -b^{1, 159}_0 ∧ p_159) -> (-b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ b^{1, 160}_0) c in CNF: c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ -p_159 ∨ -b^{1, 160}_2 c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ -p_159 ∨ -b^{1, 160}_1 c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ -p_159 ∨ b^{1, 160}_0 c in DIMACS: 1637 1638 1639 -159 -1640 0 1637 1638 1639 -159 -1641 0 1637 1638 1639 -159 1642 0 c 1+1 --> 2 c (-b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ b^{1, 159}_0 ∧ p_159) -> (-b^{1, 160}_2 ∧ b^{1, 160}_1 ∧ -b^{1, 160}_0) c in CNF: c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ -p_159 ∨ -b^{1, 160}_2 c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ -p_159 ∨ b^{1, 160}_1 c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ -p_159 ∨ -b^{1, 160}_0 c in DIMACS: 1637 1638 -1639 -159 -1640 0 1637 1638 -1639 -159 1641 0 1637 1638 -1639 -159 -1642 0 c 2+1 --> break c (-b^{1, 159}_2 ∧ b^{1, 159}_1 ∧ -b^{1, 159}_0 ∧ p_159) -> break c in CNF: c b^{1, 159}_2 ∨ -b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ -p_159 ∨ break c in DIMACS: 1637 -1638 1639 -159 1162 0 c 2-1 --> 1 c (-b^{1, 159}_2 ∧ b^{1, 159}_1 ∧ -b^{1, 159}_0 ∧ -p_159) -> (-b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ b^{1, 160}_0) c in CNF: c b^{1, 159}_2 ∨ -b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ p_159 ∨ -b^{1, 160}_2 c b^{1, 159}_2 ∨ -b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ p_159 ∨ -b^{1, 160}_1 c b^{1, 159}_2 ∨ -b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ p_159 ∨ b^{1, 160}_0 c in DIMACS: 1637 -1638 1639 159 -1640 0 1637 -1638 1639 159 -1641 0 1637 -1638 1639 159 1642 0 c 1-1 --> 0 c (-b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ b^{1, 159}_0 ∧ -p_159) -> (-b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ -b^{1, 160}_0) c in CNF: c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ p_159 ∨ -b^{1, 160}_2 c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ p_159 ∨ -b^{1, 160}_1 c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ p_159 ∨ -b^{1, 160}_0 c in DIMACS: 1637 1638 -1639 159 -1640 0 1637 1638 -1639 159 -1641 0 1637 1638 -1639 159 -1642 0 c 0-1 --> -1 c (-b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ -b^{1, 159}_0 ∧ -p_159) -> ( b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ b^{1, 160}_0) c in CNF: c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ p_159 ∨ b^{1, 160}_2 c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ p_159 ∨ -b^{1, 160}_1 c b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ p_159 ∨ b^{1, 160}_0 c in DIMACS: 1637 1638 1639 159 1640 0 1637 1638 1639 159 -1641 0 1637 1638 1639 159 1642 0 c -1-1 --> -2 c ( b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ b^{1, 159}_0 ∧ -p_159) -> ( b^{1, 160}_2 ∧ b^{1, 160}_1 ∧ -b^{1, 160}_0) c in CNF: c -b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ p_159 ∨ b^{1, 160}_2 c -b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ p_159 ∨ b^{1, 160}_1 c -b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ p_159 ∨ -b^{1, 160}_0 c in DIMACS: -1637 1638 -1639 159 1640 0 -1637 1638 -1639 159 1641 0 -1637 1638 -1639 159 -1642 0 c -2-1 --> break c ( b^{1, 159}_2 ∧ b^{1, 159}_1 ∧ -b^{1, 159}_0 ∧ -p_159) -> break c in CNF: c -b^{1, 159}_2 ∨ -b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ p_159 ∨ break c in DIMACS: -1637 -1638 1639 159 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 159}_2 ∧ -b^{1, 159}_1 ∧ -b^{1, 159}_0 ∧ true) c in CNF: c -b^{1, 159}_2 ∨ b^{1, 159}_1 ∨ b^{1, 159}_0 ∨ false c in DIMACS: -1637 1638 1639 0 c 3 does not represent an automaton state. c -(-b^{1, 159}_2 ∧ b^{1, 159}_1 ∧ b^{1, 159}_0 ∧ true) c in CNF: c b^{1, 159}_2 ∨ -b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ false c in DIMACS: 1637 -1638 -1639 0 c -3 does not represent an automaton state. c -( b^{1, 159}_2 ∧ b^{1, 159}_1 ∧ b^{1, 159}_0 ∧ true) c in CNF: c -b^{1, 159}_2 ∨ -b^{1, 159}_1 ∨ -b^{1, 159}_0 ∨ false c in DIMACS: -1637 -1638 -1639 0 c i = 160 c -2+1 --> -1 c ( b^{1, 160}_2 ∧ b^{1, 160}_1 ∧ -b^{1, 160}_0 ∧ p_160) -> ( b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ b^{1, 161}_0) c in CNF: c -b^{1, 160}_2 ∨ -b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ -p_160 ∨ b^{1, 161}_2 c -b^{1, 160}_2 ∨ -b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ -p_160 ∨ -b^{1, 161}_1 c -b^{1, 160}_2 ∨ -b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ -p_160 ∨ b^{1, 161}_0 c in DIMACS: -1640 -1641 1642 -160 1643 0 -1640 -1641 1642 -160 -1644 0 -1640 -1641 1642 -160 1645 0 c -1+1 --> 0 c ( b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ b^{1, 160}_0 ∧ p_160) -> (-b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ -b^{1, 161}_0) c in CNF: c -b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ -p_160 ∨ -b^{1, 161}_2 c -b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ -p_160 ∨ -b^{1, 161}_1 c -b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ -p_160 ∨ -b^{1, 161}_0 c in DIMACS: -1640 1641 -1642 -160 -1643 0 -1640 1641 -1642 -160 -1644 0 -1640 1641 -1642 -160 -1645 0 c 0+1 --> 1 c (-b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ -b^{1, 160}_0 ∧ p_160) -> (-b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ b^{1, 161}_0) c in CNF: c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ -p_160 ∨ -b^{1, 161}_2 c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ -p_160 ∨ -b^{1, 161}_1 c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ -p_160 ∨ b^{1, 161}_0 c in DIMACS: 1640 1641 1642 -160 -1643 0 1640 1641 1642 -160 -1644 0 1640 1641 1642 -160 1645 0 c 1+1 --> 2 c (-b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ b^{1, 160}_0 ∧ p_160) -> (-b^{1, 161}_2 ∧ b^{1, 161}_1 ∧ -b^{1, 161}_0) c in CNF: c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ -p_160 ∨ -b^{1, 161}_2 c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ -p_160 ∨ b^{1, 161}_1 c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ -p_160 ∨ -b^{1, 161}_0 c in DIMACS: 1640 1641 -1642 -160 -1643 0 1640 1641 -1642 -160 1644 0 1640 1641 -1642 -160 -1645 0 c 2+1 --> break c (-b^{1, 160}_2 ∧ b^{1, 160}_1 ∧ -b^{1, 160}_0 ∧ p_160) -> break c in CNF: c b^{1, 160}_2 ∨ -b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ -p_160 ∨ break c in DIMACS: 1640 -1641 1642 -160 1162 0 c 2-1 --> 1 c (-b^{1, 160}_2 ∧ b^{1, 160}_1 ∧ -b^{1, 160}_0 ∧ -p_160) -> (-b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ b^{1, 161}_0) c in CNF: c b^{1, 160}_2 ∨ -b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ p_160 ∨ -b^{1, 161}_2 c b^{1, 160}_2 ∨ -b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ p_160 ∨ -b^{1, 161}_1 c b^{1, 160}_2 ∨ -b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ p_160 ∨ b^{1, 161}_0 c in DIMACS: 1640 -1641 1642 160 -1643 0 1640 -1641 1642 160 -1644 0 1640 -1641 1642 160 1645 0 c 1-1 --> 0 c (-b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ b^{1, 160}_0 ∧ -p_160) -> (-b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ -b^{1, 161}_0) c in CNF: c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ p_160 ∨ -b^{1, 161}_2 c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ p_160 ∨ -b^{1, 161}_1 c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ p_160 ∨ -b^{1, 161}_0 c in DIMACS: 1640 1641 -1642 160 -1643 0 1640 1641 -1642 160 -1644 0 1640 1641 -1642 160 -1645 0 c 0-1 --> -1 c (-b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ -b^{1, 160}_0 ∧ -p_160) -> ( b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ b^{1, 161}_0) c in CNF: c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ p_160 ∨ b^{1, 161}_2 c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ p_160 ∨ -b^{1, 161}_1 c b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ p_160 ∨ b^{1, 161}_0 c in DIMACS: 1640 1641 1642 160 1643 0 1640 1641 1642 160 -1644 0 1640 1641 1642 160 1645 0 c -1-1 --> -2 c ( b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ b^{1, 160}_0 ∧ -p_160) -> ( b^{1, 161}_2 ∧ b^{1, 161}_1 ∧ -b^{1, 161}_0) c in CNF: c -b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ p_160 ∨ b^{1, 161}_2 c -b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ p_160 ∨ b^{1, 161}_1 c -b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ p_160 ∨ -b^{1, 161}_0 c in DIMACS: -1640 1641 -1642 160 1643 0 -1640 1641 -1642 160 1644 0 -1640 1641 -1642 160 -1645 0 c -2-1 --> break c ( b^{1, 160}_2 ∧ b^{1, 160}_1 ∧ -b^{1, 160}_0 ∧ -p_160) -> break c in CNF: c -b^{1, 160}_2 ∨ -b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ p_160 ∨ break c in DIMACS: -1640 -1641 1642 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 160}_2 ∧ -b^{1, 160}_1 ∧ -b^{1, 160}_0 ∧ true) c in CNF: c -b^{1, 160}_2 ∨ b^{1, 160}_1 ∨ b^{1, 160}_0 ∨ false c in DIMACS: -1640 1641 1642 0 c 3 does not represent an automaton state. c -(-b^{1, 160}_2 ∧ b^{1, 160}_1 ∧ b^{1, 160}_0 ∧ true) c in CNF: c b^{1, 160}_2 ∨ -b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ false c in DIMACS: 1640 -1641 -1642 0 c -3 does not represent an automaton state. c -( b^{1, 160}_2 ∧ b^{1, 160}_1 ∧ b^{1, 160}_0 ∧ true) c in CNF: c -b^{1, 160}_2 ∨ -b^{1, 160}_1 ∨ -b^{1, 160}_0 ∨ false c in DIMACS: -1640 -1641 -1642 0 c i = 161 c -2+1 --> -1 c ( b^{1, 161}_2 ∧ b^{1, 161}_1 ∧ -b^{1, 161}_0 ∧ p_161) -> ( b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ b^{1, 162}_0) c in CNF: c -b^{1, 161}_2 ∨ -b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ -p_161 ∨ b^{1, 162}_2 c -b^{1, 161}_2 ∨ -b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ -p_161 ∨ -b^{1, 162}_1 c -b^{1, 161}_2 ∨ -b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ -p_161 ∨ b^{1, 162}_0 c in DIMACS: -1643 -1644 1645 -161 1646 0 -1643 -1644 1645 -161 -1647 0 -1643 -1644 1645 -161 1648 0 c -1+1 --> 0 c ( b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ b^{1, 161}_0 ∧ p_161) -> (-b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ -b^{1, 162}_0) c in CNF: c -b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ -p_161 ∨ -b^{1, 162}_2 c -b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ -p_161 ∨ -b^{1, 162}_1 c -b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ -p_161 ∨ -b^{1, 162}_0 c in DIMACS: -1643 1644 -1645 -161 -1646 0 -1643 1644 -1645 -161 -1647 0 -1643 1644 -1645 -161 -1648 0 c 0+1 --> 1 c (-b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ -b^{1, 161}_0 ∧ p_161) -> (-b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ b^{1, 162}_0) c in CNF: c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ -p_161 ∨ -b^{1, 162}_2 c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ -p_161 ∨ -b^{1, 162}_1 c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ -p_161 ∨ b^{1, 162}_0 c in DIMACS: 1643 1644 1645 -161 -1646 0 1643 1644 1645 -161 -1647 0 1643 1644 1645 -161 1648 0 c 1+1 --> 2 c (-b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ b^{1, 161}_0 ∧ p_161) -> (-b^{1, 162}_2 ∧ b^{1, 162}_1 ∧ -b^{1, 162}_0) c in CNF: c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ -p_161 ∨ -b^{1, 162}_2 c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ -p_161 ∨ b^{1, 162}_1 c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ -p_161 ∨ -b^{1, 162}_0 c in DIMACS: 1643 1644 -1645 -161 -1646 0 1643 1644 -1645 -161 1647 0 1643 1644 -1645 -161 -1648 0 c 2+1 --> break c (-b^{1, 161}_2 ∧ b^{1, 161}_1 ∧ -b^{1, 161}_0 ∧ p_161) -> break c in CNF: c b^{1, 161}_2 ∨ -b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ -p_161 ∨ break c in DIMACS: 1643 -1644 1645 -161 1162 0 c 2-1 --> 1 c (-b^{1, 161}_2 ∧ b^{1, 161}_1 ∧ -b^{1, 161}_0 ∧ -p_161) -> (-b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ b^{1, 162}_0) c in CNF: c b^{1, 161}_2 ∨ -b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ p_161 ∨ -b^{1, 162}_2 c b^{1, 161}_2 ∨ -b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ p_161 ∨ -b^{1, 162}_1 c b^{1, 161}_2 ∨ -b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ p_161 ∨ b^{1, 162}_0 c in DIMACS: 1643 -1644 1645 161 -1646 0 1643 -1644 1645 161 -1647 0 1643 -1644 1645 161 1648 0 c 1-1 --> 0 c (-b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ b^{1, 161}_0 ∧ -p_161) -> (-b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ -b^{1, 162}_0) c in CNF: c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ p_161 ∨ -b^{1, 162}_2 c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ p_161 ∨ -b^{1, 162}_1 c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ p_161 ∨ -b^{1, 162}_0 c in DIMACS: 1643 1644 -1645 161 -1646 0 1643 1644 -1645 161 -1647 0 1643 1644 -1645 161 -1648 0 c 0-1 --> -1 c (-b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ -b^{1, 161}_0 ∧ -p_161) -> ( b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ b^{1, 162}_0) c in CNF: c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ p_161 ∨ b^{1, 162}_2 c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ p_161 ∨ -b^{1, 162}_1 c b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ p_161 ∨ b^{1, 162}_0 c in DIMACS: 1643 1644 1645 161 1646 0 1643 1644 1645 161 -1647 0 1643 1644 1645 161 1648 0 c -1-1 --> -2 c ( b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ b^{1, 161}_0 ∧ -p_161) -> ( b^{1, 162}_2 ∧ b^{1, 162}_1 ∧ -b^{1, 162}_0) c in CNF: c -b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ p_161 ∨ b^{1, 162}_2 c -b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ p_161 ∨ b^{1, 162}_1 c -b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ p_161 ∨ -b^{1, 162}_0 c in DIMACS: -1643 1644 -1645 161 1646 0 -1643 1644 -1645 161 1647 0 -1643 1644 -1645 161 -1648 0 c -2-1 --> break c ( b^{1, 161}_2 ∧ b^{1, 161}_1 ∧ -b^{1, 161}_0 ∧ -p_161) -> break c in CNF: c -b^{1, 161}_2 ∨ -b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ p_161 ∨ break c in DIMACS: -1643 -1644 1645 161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 161}_2 ∧ -b^{1, 161}_1 ∧ -b^{1, 161}_0 ∧ true) c in CNF: c -b^{1, 161}_2 ∨ b^{1, 161}_1 ∨ b^{1, 161}_0 ∨ false c in DIMACS: -1643 1644 1645 0 c 3 does not represent an automaton state. c -(-b^{1, 161}_2 ∧ b^{1, 161}_1 ∧ b^{1, 161}_0 ∧ true) c in CNF: c b^{1, 161}_2 ∨ -b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ false c in DIMACS: 1643 -1644 -1645 0 c -3 does not represent an automaton state. c -( b^{1, 161}_2 ∧ b^{1, 161}_1 ∧ b^{1, 161}_0 ∧ true) c in CNF: c -b^{1, 161}_2 ∨ -b^{1, 161}_1 ∨ -b^{1, 161}_0 ∨ false c in DIMACS: -1643 -1644 -1645 0 c i = 162 c -2+1 --> -1 c ( b^{1, 162}_2 ∧ b^{1, 162}_1 ∧ -b^{1, 162}_0 ∧ p_162) -> ( b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ b^{1, 163}_0) c in CNF: c -b^{1, 162}_2 ∨ -b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ -p_162 ∨ b^{1, 163}_2 c -b^{1, 162}_2 ∨ -b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ -p_162 ∨ -b^{1, 163}_1 c -b^{1, 162}_2 ∨ -b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ -p_162 ∨ b^{1, 163}_0 c in DIMACS: -1646 -1647 1648 -162 1649 0 -1646 -1647 1648 -162 -1650 0 -1646 -1647 1648 -162 1651 0 c -1+1 --> 0 c ( b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ b^{1, 162}_0 ∧ p_162) -> (-b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ -b^{1, 163}_0) c in CNF: c -b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ -p_162 ∨ -b^{1, 163}_2 c -b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ -p_162 ∨ -b^{1, 163}_1 c -b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ -p_162 ∨ -b^{1, 163}_0 c in DIMACS: -1646 1647 -1648 -162 -1649 0 -1646 1647 -1648 -162 -1650 0 -1646 1647 -1648 -162 -1651 0 c 0+1 --> 1 c (-b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ -b^{1, 162}_0 ∧ p_162) -> (-b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ b^{1, 163}_0) c in CNF: c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ -p_162 ∨ -b^{1, 163}_2 c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ -p_162 ∨ -b^{1, 163}_1 c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ -p_162 ∨ b^{1, 163}_0 c in DIMACS: 1646 1647 1648 -162 -1649 0 1646 1647 1648 -162 -1650 0 1646 1647 1648 -162 1651 0 c 1+1 --> 2 c (-b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ b^{1, 162}_0 ∧ p_162) -> (-b^{1, 163}_2 ∧ b^{1, 163}_1 ∧ -b^{1, 163}_0) c in CNF: c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ -p_162 ∨ -b^{1, 163}_2 c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ -p_162 ∨ b^{1, 163}_1 c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ -p_162 ∨ -b^{1, 163}_0 c in DIMACS: 1646 1647 -1648 -162 -1649 0 1646 1647 -1648 -162 1650 0 1646 1647 -1648 -162 -1651 0 c 2+1 --> break c (-b^{1, 162}_2 ∧ b^{1, 162}_1 ∧ -b^{1, 162}_0 ∧ p_162) -> break c in CNF: c b^{1, 162}_2 ∨ -b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ -p_162 ∨ break c in DIMACS: 1646 -1647 1648 -162 1162 0 c 2-1 --> 1 c (-b^{1, 162}_2 ∧ b^{1, 162}_1 ∧ -b^{1, 162}_0 ∧ -p_162) -> (-b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ b^{1, 163}_0) c in CNF: c b^{1, 162}_2 ∨ -b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ p_162 ∨ -b^{1, 163}_2 c b^{1, 162}_2 ∨ -b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ p_162 ∨ -b^{1, 163}_1 c b^{1, 162}_2 ∨ -b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ p_162 ∨ b^{1, 163}_0 c in DIMACS: 1646 -1647 1648 162 -1649 0 1646 -1647 1648 162 -1650 0 1646 -1647 1648 162 1651 0 c 1-1 --> 0 c (-b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ b^{1, 162}_0 ∧ -p_162) -> (-b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ -b^{1, 163}_0) c in CNF: c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ p_162 ∨ -b^{1, 163}_2 c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ p_162 ∨ -b^{1, 163}_1 c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ p_162 ∨ -b^{1, 163}_0 c in DIMACS: 1646 1647 -1648 162 -1649 0 1646 1647 -1648 162 -1650 0 1646 1647 -1648 162 -1651 0 c 0-1 --> -1 c (-b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ -b^{1, 162}_0 ∧ -p_162) -> ( b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ b^{1, 163}_0) c in CNF: c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ p_162 ∨ b^{1, 163}_2 c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ p_162 ∨ -b^{1, 163}_1 c b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ p_162 ∨ b^{1, 163}_0 c in DIMACS: 1646 1647 1648 162 1649 0 1646 1647 1648 162 -1650 0 1646 1647 1648 162 1651 0 c -1-1 --> -2 c ( b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ b^{1, 162}_0 ∧ -p_162) -> ( b^{1, 163}_2 ∧ b^{1, 163}_1 ∧ -b^{1, 163}_0) c in CNF: c -b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ p_162 ∨ b^{1, 163}_2 c -b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ p_162 ∨ b^{1, 163}_1 c -b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ p_162 ∨ -b^{1, 163}_0 c in DIMACS: -1646 1647 -1648 162 1649 0 -1646 1647 -1648 162 1650 0 -1646 1647 -1648 162 -1651 0 c -2-1 --> break c ( b^{1, 162}_2 ∧ b^{1, 162}_1 ∧ -b^{1, 162}_0 ∧ -p_162) -> break c in CNF: c -b^{1, 162}_2 ∨ -b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ p_162 ∨ break c in DIMACS: -1646 -1647 1648 162 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 162}_2 ∧ -b^{1, 162}_1 ∧ -b^{1, 162}_0 ∧ true) c in CNF: c -b^{1, 162}_2 ∨ b^{1, 162}_1 ∨ b^{1, 162}_0 ∨ false c in DIMACS: -1646 1647 1648 0 c 3 does not represent an automaton state. c -(-b^{1, 162}_2 ∧ b^{1, 162}_1 ∧ b^{1, 162}_0 ∧ true) c in CNF: c b^{1, 162}_2 ∨ -b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ false c in DIMACS: 1646 -1647 -1648 0 c -3 does not represent an automaton state. c -( b^{1, 162}_2 ∧ b^{1, 162}_1 ∧ b^{1, 162}_0 ∧ true) c in CNF: c -b^{1, 162}_2 ∨ -b^{1, 162}_1 ∨ -b^{1, 162}_0 ∨ false c in DIMACS: -1646 -1647 -1648 0 c i = 163 c -2+1 --> -1 c ( b^{1, 163}_2 ∧ b^{1, 163}_1 ∧ -b^{1, 163}_0 ∧ p_163) -> ( b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ b^{1, 164}_0) c in CNF: c -b^{1, 163}_2 ∨ -b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ -p_163 ∨ b^{1, 164}_2 c -b^{1, 163}_2 ∨ -b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ -p_163 ∨ -b^{1, 164}_1 c -b^{1, 163}_2 ∨ -b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ -p_163 ∨ b^{1, 164}_0 c in DIMACS: -1649 -1650 1651 -163 1652 0 -1649 -1650 1651 -163 -1653 0 -1649 -1650 1651 -163 1654 0 c -1+1 --> 0 c ( b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ b^{1, 163}_0 ∧ p_163) -> (-b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ -b^{1, 164}_0) c in CNF: c -b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ -p_163 ∨ -b^{1, 164}_2 c -b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ -p_163 ∨ -b^{1, 164}_1 c -b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ -p_163 ∨ -b^{1, 164}_0 c in DIMACS: -1649 1650 -1651 -163 -1652 0 -1649 1650 -1651 -163 -1653 0 -1649 1650 -1651 -163 -1654 0 c 0+1 --> 1 c (-b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ -b^{1, 163}_0 ∧ p_163) -> (-b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ b^{1, 164}_0) c in CNF: c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ -p_163 ∨ -b^{1, 164}_2 c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ -p_163 ∨ -b^{1, 164}_1 c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ -p_163 ∨ b^{1, 164}_0 c in DIMACS: 1649 1650 1651 -163 -1652 0 1649 1650 1651 -163 -1653 0 1649 1650 1651 -163 1654 0 c 1+1 --> 2 c (-b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ b^{1, 163}_0 ∧ p_163) -> (-b^{1, 164}_2 ∧ b^{1, 164}_1 ∧ -b^{1, 164}_0) c in CNF: c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ -p_163 ∨ -b^{1, 164}_2 c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ -p_163 ∨ b^{1, 164}_1 c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ -p_163 ∨ -b^{1, 164}_0 c in DIMACS: 1649 1650 -1651 -163 -1652 0 1649 1650 -1651 -163 1653 0 1649 1650 -1651 -163 -1654 0 c 2+1 --> break c (-b^{1, 163}_2 ∧ b^{1, 163}_1 ∧ -b^{1, 163}_0 ∧ p_163) -> break c in CNF: c b^{1, 163}_2 ∨ -b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ -p_163 ∨ break c in DIMACS: 1649 -1650 1651 -163 1162 0 c 2-1 --> 1 c (-b^{1, 163}_2 ∧ b^{1, 163}_1 ∧ -b^{1, 163}_0 ∧ -p_163) -> (-b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ b^{1, 164}_0) c in CNF: c b^{1, 163}_2 ∨ -b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ p_163 ∨ -b^{1, 164}_2 c b^{1, 163}_2 ∨ -b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ p_163 ∨ -b^{1, 164}_1 c b^{1, 163}_2 ∨ -b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ p_163 ∨ b^{1, 164}_0 c in DIMACS: 1649 -1650 1651 163 -1652 0 1649 -1650 1651 163 -1653 0 1649 -1650 1651 163 1654 0 c 1-1 --> 0 c (-b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ b^{1, 163}_0 ∧ -p_163) -> (-b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ -b^{1, 164}_0) c in CNF: c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ p_163 ∨ -b^{1, 164}_2 c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ p_163 ∨ -b^{1, 164}_1 c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ p_163 ∨ -b^{1, 164}_0 c in DIMACS: 1649 1650 -1651 163 -1652 0 1649 1650 -1651 163 -1653 0 1649 1650 -1651 163 -1654 0 c 0-1 --> -1 c (-b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ -b^{1, 163}_0 ∧ -p_163) -> ( b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ b^{1, 164}_0) c in CNF: c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ p_163 ∨ b^{1, 164}_2 c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ p_163 ∨ -b^{1, 164}_1 c b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ p_163 ∨ b^{1, 164}_0 c in DIMACS: 1649 1650 1651 163 1652 0 1649 1650 1651 163 -1653 0 1649 1650 1651 163 1654 0 c -1-1 --> -2 c ( b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ b^{1, 163}_0 ∧ -p_163) -> ( b^{1, 164}_2 ∧ b^{1, 164}_1 ∧ -b^{1, 164}_0) c in CNF: c -b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ p_163 ∨ b^{1, 164}_2 c -b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ p_163 ∨ b^{1, 164}_1 c -b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ p_163 ∨ -b^{1, 164}_0 c in DIMACS: -1649 1650 -1651 163 1652 0 -1649 1650 -1651 163 1653 0 -1649 1650 -1651 163 -1654 0 c -2-1 --> break c ( b^{1, 163}_2 ∧ b^{1, 163}_1 ∧ -b^{1, 163}_0 ∧ -p_163) -> break c in CNF: c -b^{1, 163}_2 ∨ -b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ p_163 ∨ break c in DIMACS: -1649 -1650 1651 163 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 163}_2 ∧ -b^{1, 163}_1 ∧ -b^{1, 163}_0 ∧ true) c in CNF: c -b^{1, 163}_2 ∨ b^{1, 163}_1 ∨ b^{1, 163}_0 ∨ false c in DIMACS: -1649 1650 1651 0 c 3 does not represent an automaton state. c -(-b^{1, 163}_2 ∧ b^{1, 163}_1 ∧ b^{1, 163}_0 ∧ true) c in CNF: c b^{1, 163}_2 ∨ -b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ false c in DIMACS: 1649 -1650 -1651 0 c -3 does not represent an automaton state. c -( b^{1, 163}_2 ∧ b^{1, 163}_1 ∧ b^{1, 163}_0 ∧ true) c in CNF: c -b^{1, 163}_2 ∨ -b^{1, 163}_1 ∨ -b^{1, 163}_0 ∨ false c in DIMACS: -1649 -1650 -1651 0 c i = 164 c -2+1 --> -1 c ( b^{1, 164}_2 ∧ b^{1, 164}_1 ∧ -b^{1, 164}_0 ∧ p_164) -> ( b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ b^{1, 165}_0) c in CNF: c -b^{1, 164}_2 ∨ -b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ -p_164 ∨ b^{1, 165}_2 c -b^{1, 164}_2 ∨ -b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ -p_164 ∨ -b^{1, 165}_1 c -b^{1, 164}_2 ∨ -b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ -p_164 ∨ b^{1, 165}_0 c in DIMACS: -1652 -1653 1654 -164 1655 0 -1652 -1653 1654 -164 -1656 0 -1652 -1653 1654 -164 1657 0 c -1+1 --> 0 c ( b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ b^{1, 164}_0 ∧ p_164) -> (-b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ -b^{1, 165}_0) c in CNF: c -b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ -p_164 ∨ -b^{1, 165}_2 c -b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ -p_164 ∨ -b^{1, 165}_1 c -b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ -p_164 ∨ -b^{1, 165}_0 c in DIMACS: -1652 1653 -1654 -164 -1655 0 -1652 1653 -1654 -164 -1656 0 -1652 1653 -1654 -164 -1657 0 c 0+1 --> 1 c (-b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ -b^{1, 164}_0 ∧ p_164) -> (-b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ b^{1, 165}_0) c in CNF: c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ -p_164 ∨ -b^{1, 165}_2 c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ -p_164 ∨ -b^{1, 165}_1 c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ -p_164 ∨ b^{1, 165}_0 c in DIMACS: 1652 1653 1654 -164 -1655 0 1652 1653 1654 -164 -1656 0 1652 1653 1654 -164 1657 0 c 1+1 --> 2 c (-b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ b^{1, 164}_0 ∧ p_164) -> (-b^{1, 165}_2 ∧ b^{1, 165}_1 ∧ -b^{1, 165}_0) c in CNF: c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ -p_164 ∨ -b^{1, 165}_2 c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ -p_164 ∨ b^{1, 165}_1 c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ -p_164 ∨ -b^{1, 165}_0 c in DIMACS: 1652 1653 -1654 -164 -1655 0 1652 1653 -1654 -164 1656 0 1652 1653 -1654 -164 -1657 0 c 2+1 --> break c (-b^{1, 164}_2 ∧ b^{1, 164}_1 ∧ -b^{1, 164}_0 ∧ p_164) -> break c in CNF: c b^{1, 164}_2 ∨ -b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ -p_164 ∨ break c in DIMACS: 1652 -1653 1654 -164 1162 0 c 2-1 --> 1 c (-b^{1, 164}_2 ∧ b^{1, 164}_1 ∧ -b^{1, 164}_0 ∧ -p_164) -> (-b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ b^{1, 165}_0) c in CNF: c b^{1, 164}_2 ∨ -b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ p_164 ∨ -b^{1, 165}_2 c b^{1, 164}_2 ∨ -b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ p_164 ∨ -b^{1, 165}_1 c b^{1, 164}_2 ∨ -b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ p_164 ∨ b^{1, 165}_0 c in DIMACS: 1652 -1653 1654 164 -1655 0 1652 -1653 1654 164 -1656 0 1652 -1653 1654 164 1657 0 c 1-1 --> 0 c (-b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ b^{1, 164}_0 ∧ -p_164) -> (-b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ -b^{1, 165}_0) c in CNF: c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ p_164 ∨ -b^{1, 165}_2 c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ p_164 ∨ -b^{1, 165}_1 c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ p_164 ∨ -b^{1, 165}_0 c in DIMACS: 1652 1653 -1654 164 -1655 0 1652 1653 -1654 164 -1656 0 1652 1653 -1654 164 -1657 0 c 0-1 --> -1 c (-b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ -b^{1, 164}_0 ∧ -p_164) -> ( b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ b^{1, 165}_0) c in CNF: c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ p_164 ∨ b^{1, 165}_2 c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ p_164 ∨ -b^{1, 165}_1 c b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ p_164 ∨ b^{1, 165}_0 c in DIMACS: 1652 1653 1654 164 1655 0 1652 1653 1654 164 -1656 0 1652 1653 1654 164 1657 0 c -1-1 --> -2 c ( b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ b^{1, 164}_0 ∧ -p_164) -> ( b^{1, 165}_2 ∧ b^{1, 165}_1 ∧ -b^{1, 165}_0) c in CNF: c -b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ p_164 ∨ b^{1, 165}_2 c -b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ p_164 ∨ b^{1, 165}_1 c -b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ p_164 ∨ -b^{1, 165}_0 c in DIMACS: -1652 1653 -1654 164 1655 0 -1652 1653 -1654 164 1656 0 -1652 1653 -1654 164 -1657 0 c -2-1 --> break c ( b^{1, 164}_2 ∧ b^{1, 164}_1 ∧ -b^{1, 164}_0 ∧ -p_164) -> break c in CNF: c -b^{1, 164}_2 ∨ -b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ p_164 ∨ break c in DIMACS: -1652 -1653 1654 164 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 164}_2 ∧ -b^{1, 164}_1 ∧ -b^{1, 164}_0 ∧ true) c in CNF: c -b^{1, 164}_2 ∨ b^{1, 164}_1 ∨ b^{1, 164}_0 ∨ false c in DIMACS: -1652 1653 1654 0 c 3 does not represent an automaton state. c -(-b^{1, 164}_2 ∧ b^{1, 164}_1 ∧ b^{1, 164}_0 ∧ true) c in CNF: c b^{1, 164}_2 ∨ -b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ false c in DIMACS: 1652 -1653 -1654 0 c -3 does not represent an automaton state. c -( b^{1, 164}_2 ∧ b^{1, 164}_1 ∧ b^{1, 164}_0 ∧ true) c in CNF: c -b^{1, 164}_2 ∨ -b^{1, 164}_1 ∨ -b^{1, 164}_0 ∨ false c in DIMACS: -1652 -1653 -1654 0 c i = 165 c -2+1 --> -1 c ( b^{1, 165}_2 ∧ b^{1, 165}_1 ∧ -b^{1, 165}_0 ∧ p_165) -> ( b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ b^{1, 166}_0) c in CNF: c -b^{1, 165}_2 ∨ -b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ -p_165 ∨ b^{1, 166}_2 c -b^{1, 165}_2 ∨ -b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ -p_165 ∨ -b^{1, 166}_1 c -b^{1, 165}_2 ∨ -b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ -p_165 ∨ b^{1, 166}_0 c in DIMACS: -1655 -1656 1657 -165 1658 0 -1655 -1656 1657 -165 -1659 0 -1655 -1656 1657 -165 1660 0 c -1+1 --> 0 c ( b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ b^{1, 165}_0 ∧ p_165) -> (-b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ -b^{1, 166}_0) c in CNF: c -b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ -p_165 ∨ -b^{1, 166}_2 c -b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ -p_165 ∨ -b^{1, 166}_1 c -b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ -p_165 ∨ -b^{1, 166}_0 c in DIMACS: -1655 1656 -1657 -165 -1658 0 -1655 1656 -1657 -165 -1659 0 -1655 1656 -1657 -165 -1660 0 c 0+1 --> 1 c (-b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ -b^{1, 165}_0 ∧ p_165) -> (-b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ b^{1, 166}_0) c in CNF: c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ -p_165 ∨ -b^{1, 166}_2 c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ -p_165 ∨ -b^{1, 166}_1 c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ -p_165 ∨ b^{1, 166}_0 c in DIMACS: 1655 1656 1657 -165 -1658 0 1655 1656 1657 -165 -1659 0 1655 1656 1657 -165 1660 0 c 1+1 --> 2 c (-b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ b^{1, 165}_0 ∧ p_165) -> (-b^{1, 166}_2 ∧ b^{1, 166}_1 ∧ -b^{1, 166}_0) c in CNF: c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ -p_165 ∨ -b^{1, 166}_2 c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ -p_165 ∨ b^{1, 166}_1 c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ -p_165 ∨ -b^{1, 166}_0 c in DIMACS: 1655 1656 -1657 -165 -1658 0 1655 1656 -1657 -165 1659 0 1655 1656 -1657 -165 -1660 0 c 2+1 --> break c (-b^{1, 165}_2 ∧ b^{1, 165}_1 ∧ -b^{1, 165}_0 ∧ p_165) -> break c in CNF: c b^{1, 165}_2 ∨ -b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ -p_165 ∨ break c in DIMACS: 1655 -1656 1657 -165 1162 0 c 2-1 --> 1 c (-b^{1, 165}_2 ∧ b^{1, 165}_1 ∧ -b^{1, 165}_0 ∧ -p_165) -> (-b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ b^{1, 166}_0) c in CNF: c b^{1, 165}_2 ∨ -b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ p_165 ∨ -b^{1, 166}_2 c b^{1, 165}_2 ∨ -b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ p_165 ∨ -b^{1, 166}_1 c b^{1, 165}_2 ∨ -b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ p_165 ∨ b^{1, 166}_0 c in DIMACS: 1655 -1656 1657 165 -1658 0 1655 -1656 1657 165 -1659 0 1655 -1656 1657 165 1660 0 c 1-1 --> 0 c (-b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ b^{1, 165}_0 ∧ -p_165) -> (-b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ -b^{1, 166}_0) c in CNF: c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ p_165 ∨ -b^{1, 166}_2 c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ p_165 ∨ -b^{1, 166}_1 c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ p_165 ∨ -b^{1, 166}_0 c in DIMACS: 1655 1656 -1657 165 -1658 0 1655 1656 -1657 165 -1659 0 1655 1656 -1657 165 -1660 0 c 0-1 --> -1 c (-b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ -b^{1, 165}_0 ∧ -p_165) -> ( b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ b^{1, 166}_0) c in CNF: c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ p_165 ∨ b^{1, 166}_2 c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ p_165 ∨ -b^{1, 166}_1 c b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ p_165 ∨ b^{1, 166}_0 c in DIMACS: 1655 1656 1657 165 1658 0 1655 1656 1657 165 -1659 0 1655 1656 1657 165 1660 0 c -1-1 --> -2 c ( b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ b^{1, 165}_0 ∧ -p_165) -> ( b^{1, 166}_2 ∧ b^{1, 166}_1 ∧ -b^{1, 166}_0) c in CNF: c -b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ p_165 ∨ b^{1, 166}_2 c -b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ p_165 ∨ b^{1, 166}_1 c -b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ p_165 ∨ -b^{1, 166}_0 c in DIMACS: -1655 1656 -1657 165 1658 0 -1655 1656 -1657 165 1659 0 -1655 1656 -1657 165 -1660 0 c -2-1 --> break c ( b^{1, 165}_2 ∧ b^{1, 165}_1 ∧ -b^{1, 165}_0 ∧ -p_165) -> break c in CNF: c -b^{1, 165}_2 ∨ -b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ p_165 ∨ break c in DIMACS: -1655 -1656 1657 165 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 165}_2 ∧ -b^{1, 165}_1 ∧ -b^{1, 165}_0 ∧ true) c in CNF: c -b^{1, 165}_2 ∨ b^{1, 165}_1 ∨ b^{1, 165}_0 ∨ false c in DIMACS: -1655 1656 1657 0 c 3 does not represent an automaton state. c -(-b^{1, 165}_2 ∧ b^{1, 165}_1 ∧ b^{1, 165}_0 ∧ true) c in CNF: c b^{1, 165}_2 ∨ -b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ false c in DIMACS: 1655 -1656 -1657 0 c -3 does not represent an automaton state. c -( b^{1, 165}_2 ∧ b^{1, 165}_1 ∧ b^{1, 165}_0 ∧ true) c in CNF: c -b^{1, 165}_2 ∨ -b^{1, 165}_1 ∨ -b^{1, 165}_0 ∨ false c in DIMACS: -1655 -1656 -1657 0 c i = 166 c -2+1 --> -1 c ( b^{1, 166}_2 ∧ b^{1, 166}_1 ∧ -b^{1, 166}_0 ∧ p_166) -> ( b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ b^{1, 167}_0) c in CNF: c -b^{1, 166}_2 ∨ -b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ -p_166 ∨ b^{1, 167}_2 c -b^{1, 166}_2 ∨ -b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ -p_166 ∨ -b^{1, 167}_1 c -b^{1, 166}_2 ∨ -b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ -p_166 ∨ b^{1, 167}_0 c in DIMACS: -1658 -1659 1660 -166 1661 0 -1658 -1659 1660 -166 -1662 0 -1658 -1659 1660 -166 1663 0 c -1+1 --> 0 c ( b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ b^{1, 166}_0 ∧ p_166) -> (-b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ -b^{1, 167}_0) c in CNF: c -b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ -p_166 ∨ -b^{1, 167}_2 c -b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ -p_166 ∨ -b^{1, 167}_1 c -b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ -p_166 ∨ -b^{1, 167}_0 c in DIMACS: -1658 1659 -1660 -166 -1661 0 -1658 1659 -1660 -166 -1662 0 -1658 1659 -1660 -166 -1663 0 c 0+1 --> 1 c (-b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ -b^{1, 166}_0 ∧ p_166) -> (-b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ b^{1, 167}_0) c in CNF: c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ -p_166 ∨ -b^{1, 167}_2 c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ -p_166 ∨ -b^{1, 167}_1 c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ -p_166 ∨ b^{1, 167}_0 c in DIMACS: 1658 1659 1660 -166 -1661 0 1658 1659 1660 -166 -1662 0 1658 1659 1660 -166 1663 0 c 1+1 --> 2 c (-b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ b^{1, 166}_0 ∧ p_166) -> (-b^{1, 167}_2 ∧ b^{1, 167}_1 ∧ -b^{1, 167}_0) c in CNF: c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ -p_166 ∨ -b^{1, 167}_2 c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ -p_166 ∨ b^{1, 167}_1 c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ -p_166 ∨ -b^{1, 167}_0 c in DIMACS: 1658 1659 -1660 -166 -1661 0 1658 1659 -1660 -166 1662 0 1658 1659 -1660 -166 -1663 0 c 2+1 --> break c (-b^{1, 166}_2 ∧ b^{1, 166}_1 ∧ -b^{1, 166}_0 ∧ p_166) -> break c in CNF: c b^{1, 166}_2 ∨ -b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ -p_166 ∨ break c in DIMACS: 1658 -1659 1660 -166 1162 0 c 2-1 --> 1 c (-b^{1, 166}_2 ∧ b^{1, 166}_1 ∧ -b^{1, 166}_0 ∧ -p_166) -> (-b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ b^{1, 167}_0) c in CNF: c b^{1, 166}_2 ∨ -b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ p_166 ∨ -b^{1, 167}_2 c b^{1, 166}_2 ∨ -b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ p_166 ∨ -b^{1, 167}_1 c b^{1, 166}_2 ∨ -b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ p_166 ∨ b^{1, 167}_0 c in DIMACS: 1658 -1659 1660 166 -1661 0 1658 -1659 1660 166 -1662 0 1658 -1659 1660 166 1663 0 c 1-1 --> 0 c (-b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ b^{1, 166}_0 ∧ -p_166) -> (-b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ -b^{1, 167}_0) c in CNF: c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ p_166 ∨ -b^{1, 167}_2 c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ p_166 ∨ -b^{1, 167}_1 c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ p_166 ∨ -b^{1, 167}_0 c in DIMACS: 1658 1659 -1660 166 -1661 0 1658 1659 -1660 166 -1662 0 1658 1659 -1660 166 -1663 0 c 0-1 --> -1 c (-b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ -b^{1, 166}_0 ∧ -p_166) -> ( b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ b^{1, 167}_0) c in CNF: c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ p_166 ∨ b^{1, 167}_2 c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ p_166 ∨ -b^{1, 167}_1 c b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ p_166 ∨ b^{1, 167}_0 c in DIMACS: 1658 1659 1660 166 1661 0 1658 1659 1660 166 -1662 0 1658 1659 1660 166 1663 0 c -1-1 --> -2 c ( b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ b^{1, 166}_0 ∧ -p_166) -> ( b^{1, 167}_2 ∧ b^{1, 167}_1 ∧ -b^{1, 167}_0) c in CNF: c -b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ p_166 ∨ b^{1, 167}_2 c -b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ p_166 ∨ b^{1, 167}_1 c -b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ p_166 ∨ -b^{1, 167}_0 c in DIMACS: -1658 1659 -1660 166 1661 0 -1658 1659 -1660 166 1662 0 -1658 1659 -1660 166 -1663 0 c -2-1 --> break c ( b^{1, 166}_2 ∧ b^{1, 166}_1 ∧ -b^{1, 166}_0 ∧ -p_166) -> break c in CNF: c -b^{1, 166}_2 ∨ -b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ p_166 ∨ break c in DIMACS: -1658 -1659 1660 166 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 166}_2 ∧ -b^{1, 166}_1 ∧ -b^{1, 166}_0 ∧ true) c in CNF: c -b^{1, 166}_2 ∨ b^{1, 166}_1 ∨ b^{1, 166}_0 ∨ false c in DIMACS: -1658 1659 1660 0 c 3 does not represent an automaton state. c -(-b^{1, 166}_2 ∧ b^{1, 166}_1 ∧ b^{1, 166}_0 ∧ true) c in CNF: c b^{1, 166}_2 ∨ -b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ false c in DIMACS: 1658 -1659 -1660 0 c -3 does not represent an automaton state. c -( b^{1, 166}_2 ∧ b^{1, 166}_1 ∧ b^{1, 166}_0 ∧ true) c in CNF: c -b^{1, 166}_2 ∨ -b^{1, 166}_1 ∨ -b^{1, 166}_0 ∨ false c in DIMACS: -1658 -1659 -1660 0 c i = 167 c -2+1 --> -1 c ( b^{1, 167}_2 ∧ b^{1, 167}_1 ∧ -b^{1, 167}_0 ∧ p_167) -> ( b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ b^{1, 168}_0) c in CNF: c -b^{1, 167}_2 ∨ -b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ -p_167 ∨ b^{1, 168}_2 c -b^{1, 167}_2 ∨ -b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ -p_167 ∨ -b^{1, 168}_1 c -b^{1, 167}_2 ∨ -b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ -p_167 ∨ b^{1, 168}_0 c in DIMACS: -1661 -1662 1663 -167 1664 0 -1661 -1662 1663 -167 -1665 0 -1661 -1662 1663 -167 1666 0 c -1+1 --> 0 c ( b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ b^{1, 167}_0 ∧ p_167) -> (-b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ -b^{1, 168}_0) c in CNF: c -b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ -p_167 ∨ -b^{1, 168}_2 c -b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ -p_167 ∨ -b^{1, 168}_1 c -b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ -p_167 ∨ -b^{1, 168}_0 c in DIMACS: -1661 1662 -1663 -167 -1664 0 -1661 1662 -1663 -167 -1665 0 -1661 1662 -1663 -167 -1666 0 c 0+1 --> 1 c (-b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ -b^{1, 167}_0 ∧ p_167) -> (-b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ b^{1, 168}_0) c in CNF: c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ -p_167 ∨ -b^{1, 168}_2 c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ -p_167 ∨ -b^{1, 168}_1 c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ -p_167 ∨ b^{1, 168}_0 c in DIMACS: 1661 1662 1663 -167 -1664 0 1661 1662 1663 -167 -1665 0 1661 1662 1663 -167 1666 0 c 1+1 --> 2 c (-b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ b^{1, 167}_0 ∧ p_167) -> (-b^{1, 168}_2 ∧ b^{1, 168}_1 ∧ -b^{1, 168}_0) c in CNF: c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ -p_167 ∨ -b^{1, 168}_2 c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ -p_167 ∨ b^{1, 168}_1 c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ -p_167 ∨ -b^{1, 168}_0 c in DIMACS: 1661 1662 -1663 -167 -1664 0 1661 1662 -1663 -167 1665 0 1661 1662 -1663 -167 -1666 0 c 2+1 --> break c (-b^{1, 167}_2 ∧ b^{1, 167}_1 ∧ -b^{1, 167}_0 ∧ p_167) -> break c in CNF: c b^{1, 167}_2 ∨ -b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ -p_167 ∨ break c in DIMACS: 1661 -1662 1663 -167 1162 0 c 2-1 --> 1 c (-b^{1, 167}_2 ∧ b^{1, 167}_1 ∧ -b^{1, 167}_0 ∧ -p_167) -> (-b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ b^{1, 168}_0) c in CNF: c b^{1, 167}_2 ∨ -b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ p_167 ∨ -b^{1, 168}_2 c b^{1, 167}_2 ∨ -b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ p_167 ∨ -b^{1, 168}_1 c b^{1, 167}_2 ∨ -b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ p_167 ∨ b^{1, 168}_0 c in DIMACS: 1661 -1662 1663 167 -1664 0 1661 -1662 1663 167 -1665 0 1661 -1662 1663 167 1666 0 c 1-1 --> 0 c (-b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ b^{1, 167}_0 ∧ -p_167) -> (-b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ -b^{1, 168}_0) c in CNF: c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ p_167 ∨ -b^{1, 168}_2 c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ p_167 ∨ -b^{1, 168}_1 c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ p_167 ∨ -b^{1, 168}_0 c in DIMACS: 1661 1662 -1663 167 -1664 0 1661 1662 -1663 167 -1665 0 1661 1662 -1663 167 -1666 0 c 0-1 --> -1 c (-b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ -b^{1, 167}_0 ∧ -p_167) -> ( b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ b^{1, 168}_0) c in CNF: c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ p_167 ∨ b^{1, 168}_2 c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ p_167 ∨ -b^{1, 168}_1 c b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ p_167 ∨ b^{1, 168}_0 c in DIMACS: 1661 1662 1663 167 1664 0 1661 1662 1663 167 -1665 0 1661 1662 1663 167 1666 0 c -1-1 --> -2 c ( b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ b^{1, 167}_0 ∧ -p_167) -> ( b^{1, 168}_2 ∧ b^{1, 168}_1 ∧ -b^{1, 168}_0) c in CNF: c -b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ p_167 ∨ b^{1, 168}_2 c -b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ p_167 ∨ b^{1, 168}_1 c -b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ p_167 ∨ -b^{1, 168}_0 c in DIMACS: -1661 1662 -1663 167 1664 0 -1661 1662 -1663 167 1665 0 -1661 1662 -1663 167 -1666 0 c -2-1 --> break c ( b^{1, 167}_2 ∧ b^{1, 167}_1 ∧ -b^{1, 167}_0 ∧ -p_167) -> break c in CNF: c -b^{1, 167}_2 ∨ -b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ p_167 ∨ break c in DIMACS: -1661 -1662 1663 167 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 167}_2 ∧ -b^{1, 167}_1 ∧ -b^{1, 167}_0 ∧ true) c in CNF: c -b^{1, 167}_2 ∨ b^{1, 167}_1 ∨ b^{1, 167}_0 ∨ false c in DIMACS: -1661 1662 1663 0 c 3 does not represent an automaton state. c -(-b^{1, 167}_2 ∧ b^{1, 167}_1 ∧ b^{1, 167}_0 ∧ true) c in CNF: c b^{1, 167}_2 ∨ -b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ false c in DIMACS: 1661 -1662 -1663 0 c -3 does not represent an automaton state. c -( b^{1, 167}_2 ∧ b^{1, 167}_1 ∧ b^{1, 167}_0 ∧ true) c in CNF: c -b^{1, 167}_2 ∨ -b^{1, 167}_1 ∨ -b^{1, 167}_0 ∨ false c in DIMACS: -1661 -1662 -1663 0 c i = 168 c -2+1 --> -1 c ( b^{1, 168}_2 ∧ b^{1, 168}_1 ∧ -b^{1, 168}_0 ∧ p_168) -> ( b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ b^{1, 169}_0) c in CNF: c -b^{1, 168}_2 ∨ -b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ -p_168 ∨ b^{1, 169}_2 c -b^{1, 168}_2 ∨ -b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ -p_168 ∨ -b^{1, 169}_1 c -b^{1, 168}_2 ∨ -b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ -p_168 ∨ b^{1, 169}_0 c in DIMACS: -1664 -1665 1666 -168 1667 0 -1664 -1665 1666 -168 -1668 0 -1664 -1665 1666 -168 1669 0 c -1+1 --> 0 c ( b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ b^{1, 168}_0 ∧ p_168) -> (-b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ -b^{1, 169}_0) c in CNF: c -b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ -p_168 ∨ -b^{1, 169}_2 c -b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ -p_168 ∨ -b^{1, 169}_1 c -b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ -p_168 ∨ -b^{1, 169}_0 c in DIMACS: -1664 1665 -1666 -168 -1667 0 -1664 1665 -1666 -168 -1668 0 -1664 1665 -1666 -168 -1669 0 c 0+1 --> 1 c (-b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ -b^{1, 168}_0 ∧ p_168) -> (-b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ b^{1, 169}_0) c in CNF: c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ -p_168 ∨ -b^{1, 169}_2 c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ -p_168 ∨ -b^{1, 169}_1 c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ -p_168 ∨ b^{1, 169}_0 c in DIMACS: 1664 1665 1666 -168 -1667 0 1664 1665 1666 -168 -1668 0 1664 1665 1666 -168 1669 0 c 1+1 --> 2 c (-b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ b^{1, 168}_0 ∧ p_168) -> (-b^{1, 169}_2 ∧ b^{1, 169}_1 ∧ -b^{1, 169}_0) c in CNF: c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ -p_168 ∨ -b^{1, 169}_2 c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ -p_168 ∨ b^{1, 169}_1 c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ -p_168 ∨ -b^{1, 169}_0 c in DIMACS: 1664 1665 -1666 -168 -1667 0 1664 1665 -1666 -168 1668 0 1664 1665 -1666 -168 -1669 0 c 2+1 --> break c (-b^{1, 168}_2 ∧ b^{1, 168}_1 ∧ -b^{1, 168}_0 ∧ p_168) -> break c in CNF: c b^{1, 168}_2 ∨ -b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ -p_168 ∨ break c in DIMACS: 1664 -1665 1666 -168 1162 0 c 2-1 --> 1 c (-b^{1, 168}_2 ∧ b^{1, 168}_1 ∧ -b^{1, 168}_0 ∧ -p_168) -> (-b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ b^{1, 169}_0) c in CNF: c b^{1, 168}_2 ∨ -b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ p_168 ∨ -b^{1, 169}_2 c b^{1, 168}_2 ∨ -b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ p_168 ∨ -b^{1, 169}_1 c b^{1, 168}_2 ∨ -b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ p_168 ∨ b^{1, 169}_0 c in DIMACS: 1664 -1665 1666 168 -1667 0 1664 -1665 1666 168 -1668 0 1664 -1665 1666 168 1669 0 c 1-1 --> 0 c (-b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ b^{1, 168}_0 ∧ -p_168) -> (-b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ -b^{1, 169}_0) c in CNF: c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ p_168 ∨ -b^{1, 169}_2 c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ p_168 ∨ -b^{1, 169}_1 c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ p_168 ∨ -b^{1, 169}_0 c in DIMACS: 1664 1665 -1666 168 -1667 0 1664 1665 -1666 168 -1668 0 1664 1665 -1666 168 -1669 0 c 0-1 --> -1 c (-b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ -b^{1, 168}_0 ∧ -p_168) -> ( b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ b^{1, 169}_0) c in CNF: c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ p_168 ∨ b^{1, 169}_2 c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ p_168 ∨ -b^{1, 169}_1 c b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ p_168 ∨ b^{1, 169}_0 c in DIMACS: 1664 1665 1666 168 1667 0 1664 1665 1666 168 -1668 0 1664 1665 1666 168 1669 0 c -1-1 --> -2 c ( b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ b^{1, 168}_0 ∧ -p_168) -> ( b^{1, 169}_2 ∧ b^{1, 169}_1 ∧ -b^{1, 169}_0) c in CNF: c -b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ p_168 ∨ b^{1, 169}_2 c -b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ p_168 ∨ b^{1, 169}_1 c -b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ p_168 ∨ -b^{1, 169}_0 c in DIMACS: -1664 1665 -1666 168 1667 0 -1664 1665 -1666 168 1668 0 -1664 1665 -1666 168 -1669 0 c -2-1 --> break c ( b^{1, 168}_2 ∧ b^{1, 168}_1 ∧ -b^{1, 168}_0 ∧ -p_168) -> break c in CNF: c -b^{1, 168}_2 ∨ -b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ p_168 ∨ break c in DIMACS: -1664 -1665 1666 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 168}_2 ∧ -b^{1, 168}_1 ∧ -b^{1, 168}_0 ∧ true) c in CNF: c -b^{1, 168}_2 ∨ b^{1, 168}_1 ∨ b^{1, 168}_0 ∨ false c in DIMACS: -1664 1665 1666 0 c 3 does not represent an automaton state. c -(-b^{1, 168}_2 ∧ b^{1, 168}_1 ∧ b^{1, 168}_0 ∧ true) c in CNF: c b^{1, 168}_2 ∨ -b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ false c in DIMACS: 1664 -1665 -1666 0 c -3 does not represent an automaton state. c -( b^{1, 168}_2 ∧ b^{1, 168}_1 ∧ b^{1, 168}_0 ∧ true) c in CNF: c -b^{1, 168}_2 ∨ -b^{1, 168}_1 ∨ -b^{1, 168}_0 ∨ false c in DIMACS: -1664 -1665 -1666 0 c i = 169 c -2+1 --> -1 c ( b^{1, 169}_2 ∧ b^{1, 169}_1 ∧ -b^{1, 169}_0 ∧ p_169) -> ( b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ b^{1, 170}_0) c in CNF: c -b^{1, 169}_2 ∨ -b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ -p_169 ∨ b^{1, 170}_2 c -b^{1, 169}_2 ∨ -b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ -p_169 ∨ -b^{1, 170}_1 c -b^{1, 169}_2 ∨ -b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ -p_169 ∨ b^{1, 170}_0 c in DIMACS: -1667 -1668 1669 -169 1670 0 -1667 -1668 1669 -169 -1671 0 -1667 -1668 1669 -169 1672 0 c -1+1 --> 0 c ( b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ b^{1, 169}_0 ∧ p_169) -> (-b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ -b^{1, 170}_0) c in CNF: c -b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ -p_169 ∨ -b^{1, 170}_2 c -b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ -p_169 ∨ -b^{1, 170}_1 c -b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ -p_169 ∨ -b^{1, 170}_0 c in DIMACS: -1667 1668 -1669 -169 -1670 0 -1667 1668 -1669 -169 -1671 0 -1667 1668 -1669 -169 -1672 0 c 0+1 --> 1 c (-b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ -b^{1, 169}_0 ∧ p_169) -> (-b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ b^{1, 170}_0) c in CNF: c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ -p_169 ∨ -b^{1, 170}_2 c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ -p_169 ∨ -b^{1, 170}_1 c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ -p_169 ∨ b^{1, 170}_0 c in DIMACS: 1667 1668 1669 -169 -1670 0 1667 1668 1669 -169 -1671 0 1667 1668 1669 -169 1672 0 c 1+1 --> 2 c (-b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ b^{1, 169}_0 ∧ p_169) -> (-b^{1, 170}_2 ∧ b^{1, 170}_1 ∧ -b^{1, 170}_0) c in CNF: c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ -p_169 ∨ -b^{1, 170}_2 c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ -p_169 ∨ b^{1, 170}_1 c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ -p_169 ∨ -b^{1, 170}_0 c in DIMACS: 1667 1668 -1669 -169 -1670 0 1667 1668 -1669 -169 1671 0 1667 1668 -1669 -169 -1672 0 c 2+1 --> break c (-b^{1, 169}_2 ∧ b^{1, 169}_1 ∧ -b^{1, 169}_0 ∧ p_169) -> break c in CNF: c b^{1, 169}_2 ∨ -b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ -p_169 ∨ break c in DIMACS: 1667 -1668 1669 -169 1162 0 c 2-1 --> 1 c (-b^{1, 169}_2 ∧ b^{1, 169}_1 ∧ -b^{1, 169}_0 ∧ -p_169) -> (-b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ b^{1, 170}_0) c in CNF: c b^{1, 169}_2 ∨ -b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ p_169 ∨ -b^{1, 170}_2 c b^{1, 169}_2 ∨ -b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ p_169 ∨ -b^{1, 170}_1 c b^{1, 169}_2 ∨ -b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ p_169 ∨ b^{1, 170}_0 c in DIMACS: 1667 -1668 1669 169 -1670 0 1667 -1668 1669 169 -1671 0 1667 -1668 1669 169 1672 0 c 1-1 --> 0 c (-b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ b^{1, 169}_0 ∧ -p_169) -> (-b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ -b^{1, 170}_0) c in CNF: c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ p_169 ∨ -b^{1, 170}_2 c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ p_169 ∨ -b^{1, 170}_1 c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ p_169 ∨ -b^{1, 170}_0 c in DIMACS: 1667 1668 -1669 169 -1670 0 1667 1668 -1669 169 -1671 0 1667 1668 -1669 169 -1672 0 c 0-1 --> -1 c (-b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ -b^{1, 169}_0 ∧ -p_169) -> ( b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ b^{1, 170}_0) c in CNF: c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ p_169 ∨ b^{1, 170}_2 c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ p_169 ∨ -b^{1, 170}_1 c b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ p_169 ∨ b^{1, 170}_0 c in DIMACS: 1667 1668 1669 169 1670 0 1667 1668 1669 169 -1671 0 1667 1668 1669 169 1672 0 c -1-1 --> -2 c ( b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ b^{1, 169}_0 ∧ -p_169) -> ( b^{1, 170}_2 ∧ b^{1, 170}_1 ∧ -b^{1, 170}_0) c in CNF: c -b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ p_169 ∨ b^{1, 170}_2 c -b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ p_169 ∨ b^{1, 170}_1 c -b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ p_169 ∨ -b^{1, 170}_0 c in DIMACS: -1667 1668 -1669 169 1670 0 -1667 1668 -1669 169 1671 0 -1667 1668 -1669 169 -1672 0 c -2-1 --> break c ( b^{1, 169}_2 ∧ b^{1, 169}_1 ∧ -b^{1, 169}_0 ∧ -p_169) -> break c in CNF: c -b^{1, 169}_2 ∨ -b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ p_169 ∨ break c in DIMACS: -1667 -1668 1669 169 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 169}_2 ∧ -b^{1, 169}_1 ∧ -b^{1, 169}_0 ∧ true) c in CNF: c -b^{1, 169}_2 ∨ b^{1, 169}_1 ∨ b^{1, 169}_0 ∨ false c in DIMACS: -1667 1668 1669 0 c 3 does not represent an automaton state. c -(-b^{1, 169}_2 ∧ b^{1, 169}_1 ∧ b^{1, 169}_0 ∧ true) c in CNF: c b^{1, 169}_2 ∨ -b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ false c in DIMACS: 1667 -1668 -1669 0 c -3 does not represent an automaton state. c -( b^{1, 169}_2 ∧ b^{1, 169}_1 ∧ b^{1, 169}_0 ∧ true) c in CNF: c -b^{1, 169}_2 ∨ -b^{1, 169}_1 ∨ -b^{1, 169}_0 ∨ false c in DIMACS: -1667 -1668 -1669 0 c i = 170 c -2+1 --> -1 c ( b^{1, 170}_2 ∧ b^{1, 170}_1 ∧ -b^{1, 170}_0 ∧ p_170) -> ( b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ b^{1, 171}_0) c in CNF: c -b^{1, 170}_2 ∨ -b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ -p_170 ∨ b^{1, 171}_2 c -b^{1, 170}_2 ∨ -b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ -p_170 ∨ -b^{1, 171}_1 c -b^{1, 170}_2 ∨ -b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ -p_170 ∨ b^{1, 171}_0 c in DIMACS: -1670 -1671 1672 -170 1673 0 -1670 -1671 1672 -170 -1674 0 -1670 -1671 1672 -170 1675 0 c -1+1 --> 0 c ( b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ b^{1, 170}_0 ∧ p_170) -> (-b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ -b^{1, 171}_0) c in CNF: c -b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ -p_170 ∨ -b^{1, 171}_2 c -b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ -p_170 ∨ -b^{1, 171}_1 c -b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ -p_170 ∨ -b^{1, 171}_0 c in DIMACS: -1670 1671 -1672 -170 -1673 0 -1670 1671 -1672 -170 -1674 0 -1670 1671 -1672 -170 -1675 0 c 0+1 --> 1 c (-b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ -b^{1, 170}_0 ∧ p_170) -> (-b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ b^{1, 171}_0) c in CNF: c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ -p_170 ∨ -b^{1, 171}_2 c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ -p_170 ∨ -b^{1, 171}_1 c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ -p_170 ∨ b^{1, 171}_0 c in DIMACS: 1670 1671 1672 -170 -1673 0 1670 1671 1672 -170 -1674 0 1670 1671 1672 -170 1675 0 c 1+1 --> 2 c (-b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ b^{1, 170}_0 ∧ p_170) -> (-b^{1, 171}_2 ∧ b^{1, 171}_1 ∧ -b^{1, 171}_0) c in CNF: c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ -p_170 ∨ -b^{1, 171}_2 c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ -p_170 ∨ b^{1, 171}_1 c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ -p_170 ∨ -b^{1, 171}_0 c in DIMACS: 1670 1671 -1672 -170 -1673 0 1670 1671 -1672 -170 1674 0 1670 1671 -1672 -170 -1675 0 c 2+1 --> break c (-b^{1, 170}_2 ∧ b^{1, 170}_1 ∧ -b^{1, 170}_0 ∧ p_170) -> break c in CNF: c b^{1, 170}_2 ∨ -b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ -p_170 ∨ break c in DIMACS: 1670 -1671 1672 -170 1162 0 c 2-1 --> 1 c (-b^{1, 170}_2 ∧ b^{1, 170}_1 ∧ -b^{1, 170}_0 ∧ -p_170) -> (-b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ b^{1, 171}_0) c in CNF: c b^{1, 170}_2 ∨ -b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ p_170 ∨ -b^{1, 171}_2 c b^{1, 170}_2 ∨ -b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ p_170 ∨ -b^{1, 171}_1 c b^{1, 170}_2 ∨ -b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ p_170 ∨ b^{1, 171}_0 c in DIMACS: 1670 -1671 1672 170 -1673 0 1670 -1671 1672 170 -1674 0 1670 -1671 1672 170 1675 0 c 1-1 --> 0 c (-b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ b^{1, 170}_0 ∧ -p_170) -> (-b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ -b^{1, 171}_0) c in CNF: c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ p_170 ∨ -b^{1, 171}_2 c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ p_170 ∨ -b^{1, 171}_1 c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ p_170 ∨ -b^{1, 171}_0 c in DIMACS: 1670 1671 -1672 170 -1673 0 1670 1671 -1672 170 -1674 0 1670 1671 -1672 170 -1675 0 c 0-1 --> -1 c (-b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ -b^{1, 170}_0 ∧ -p_170) -> ( b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ b^{1, 171}_0) c in CNF: c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ p_170 ∨ b^{1, 171}_2 c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ p_170 ∨ -b^{1, 171}_1 c b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ p_170 ∨ b^{1, 171}_0 c in DIMACS: 1670 1671 1672 170 1673 0 1670 1671 1672 170 -1674 0 1670 1671 1672 170 1675 0 c -1-1 --> -2 c ( b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ b^{1, 170}_0 ∧ -p_170) -> ( b^{1, 171}_2 ∧ b^{1, 171}_1 ∧ -b^{1, 171}_0) c in CNF: c -b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ p_170 ∨ b^{1, 171}_2 c -b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ p_170 ∨ b^{1, 171}_1 c -b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ p_170 ∨ -b^{1, 171}_0 c in DIMACS: -1670 1671 -1672 170 1673 0 -1670 1671 -1672 170 1674 0 -1670 1671 -1672 170 -1675 0 c -2-1 --> break c ( b^{1, 170}_2 ∧ b^{1, 170}_1 ∧ -b^{1, 170}_0 ∧ -p_170) -> break c in CNF: c -b^{1, 170}_2 ∨ -b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ p_170 ∨ break c in DIMACS: -1670 -1671 1672 170 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 170}_2 ∧ -b^{1, 170}_1 ∧ -b^{1, 170}_0 ∧ true) c in CNF: c -b^{1, 170}_2 ∨ b^{1, 170}_1 ∨ b^{1, 170}_0 ∨ false c in DIMACS: -1670 1671 1672 0 c 3 does not represent an automaton state. c -(-b^{1, 170}_2 ∧ b^{1, 170}_1 ∧ b^{1, 170}_0 ∧ true) c in CNF: c b^{1, 170}_2 ∨ -b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ false c in DIMACS: 1670 -1671 -1672 0 c -3 does not represent an automaton state. c -( b^{1, 170}_2 ∧ b^{1, 170}_1 ∧ b^{1, 170}_0 ∧ true) c in CNF: c -b^{1, 170}_2 ∨ -b^{1, 170}_1 ∨ -b^{1, 170}_0 ∨ false c in DIMACS: -1670 -1671 -1672 0 c i = 171 c -2+1 --> -1 c ( b^{1, 171}_2 ∧ b^{1, 171}_1 ∧ -b^{1, 171}_0 ∧ p_171) -> ( b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ b^{1, 172}_0) c in CNF: c -b^{1, 171}_2 ∨ -b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ -p_171 ∨ b^{1, 172}_2 c -b^{1, 171}_2 ∨ -b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ -p_171 ∨ -b^{1, 172}_1 c -b^{1, 171}_2 ∨ -b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ -p_171 ∨ b^{1, 172}_0 c in DIMACS: -1673 -1674 1675 -171 1676 0 -1673 -1674 1675 -171 -1677 0 -1673 -1674 1675 -171 1678 0 c -1+1 --> 0 c ( b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ b^{1, 171}_0 ∧ p_171) -> (-b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ -b^{1, 172}_0) c in CNF: c -b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ -p_171 ∨ -b^{1, 172}_2 c -b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ -p_171 ∨ -b^{1, 172}_1 c -b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ -p_171 ∨ -b^{1, 172}_0 c in DIMACS: -1673 1674 -1675 -171 -1676 0 -1673 1674 -1675 -171 -1677 0 -1673 1674 -1675 -171 -1678 0 c 0+1 --> 1 c (-b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ -b^{1, 171}_0 ∧ p_171) -> (-b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ b^{1, 172}_0) c in CNF: c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ -p_171 ∨ -b^{1, 172}_2 c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ -p_171 ∨ -b^{1, 172}_1 c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ -p_171 ∨ b^{1, 172}_0 c in DIMACS: 1673 1674 1675 -171 -1676 0 1673 1674 1675 -171 -1677 0 1673 1674 1675 -171 1678 0 c 1+1 --> 2 c (-b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ b^{1, 171}_0 ∧ p_171) -> (-b^{1, 172}_2 ∧ b^{1, 172}_1 ∧ -b^{1, 172}_0) c in CNF: c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ -p_171 ∨ -b^{1, 172}_2 c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ -p_171 ∨ b^{1, 172}_1 c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ -p_171 ∨ -b^{1, 172}_0 c in DIMACS: 1673 1674 -1675 -171 -1676 0 1673 1674 -1675 -171 1677 0 1673 1674 -1675 -171 -1678 0 c 2+1 --> break c (-b^{1, 171}_2 ∧ b^{1, 171}_1 ∧ -b^{1, 171}_0 ∧ p_171) -> break c in CNF: c b^{1, 171}_2 ∨ -b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ -p_171 ∨ break c in DIMACS: 1673 -1674 1675 -171 1162 0 c 2-1 --> 1 c (-b^{1, 171}_2 ∧ b^{1, 171}_1 ∧ -b^{1, 171}_0 ∧ -p_171) -> (-b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ b^{1, 172}_0) c in CNF: c b^{1, 171}_2 ∨ -b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ p_171 ∨ -b^{1, 172}_2 c b^{1, 171}_2 ∨ -b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ p_171 ∨ -b^{1, 172}_1 c b^{1, 171}_2 ∨ -b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ p_171 ∨ b^{1, 172}_0 c in DIMACS: 1673 -1674 1675 171 -1676 0 1673 -1674 1675 171 -1677 0 1673 -1674 1675 171 1678 0 c 1-1 --> 0 c (-b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ b^{1, 171}_0 ∧ -p_171) -> (-b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ -b^{1, 172}_0) c in CNF: c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ p_171 ∨ -b^{1, 172}_2 c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ p_171 ∨ -b^{1, 172}_1 c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ p_171 ∨ -b^{1, 172}_0 c in DIMACS: 1673 1674 -1675 171 -1676 0 1673 1674 -1675 171 -1677 0 1673 1674 -1675 171 -1678 0 c 0-1 --> -1 c (-b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ -b^{1, 171}_0 ∧ -p_171) -> ( b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ b^{1, 172}_0) c in CNF: c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ p_171 ∨ b^{1, 172}_2 c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ p_171 ∨ -b^{1, 172}_1 c b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ p_171 ∨ b^{1, 172}_0 c in DIMACS: 1673 1674 1675 171 1676 0 1673 1674 1675 171 -1677 0 1673 1674 1675 171 1678 0 c -1-1 --> -2 c ( b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ b^{1, 171}_0 ∧ -p_171) -> ( b^{1, 172}_2 ∧ b^{1, 172}_1 ∧ -b^{1, 172}_0) c in CNF: c -b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ p_171 ∨ b^{1, 172}_2 c -b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ p_171 ∨ b^{1, 172}_1 c -b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ p_171 ∨ -b^{1, 172}_0 c in DIMACS: -1673 1674 -1675 171 1676 0 -1673 1674 -1675 171 1677 0 -1673 1674 -1675 171 -1678 0 c -2-1 --> break c ( b^{1, 171}_2 ∧ b^{1, 171}_1 ∧ -b^{1, 171}_0 ∧ -p_171) -> break c in CNF: c -b^{1, 171}_2 ∨ -b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ p_171 ∨ break c in DIMACS: -1673 -1674 1675 171 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 171}_2 ∧ -b^{1, 171}_1 ∧ -b^{1, 171}_0 ∧ true) c in CNF: c -b^{1, 171}_2 ∨ b^{1, 171}_1 ∨ b^{1, 171}_0 ∨ false c in DIMACS: -1673 1674 1675 0 c 3 does not represent an automaton state. c -(-b^{1, 171}_2 ∧ b^{1, 171}_1 ∧ b^{1, 171}_0 ∧ true) c in CNF: c b^{1, 171}_2 ∨ -b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ false c in DIMACS: 1673 -1674 -1675 0 c -3 does not represent an automaton state. c -( b^{1, 171}_2 ∧ b^{1, 171}_1 ∧ b^{1, 171}_0 ∧ true) c in CNF: c -b^{1, 171}_2 ∨ -b^{1, 171}_1 ∨ -b^{1, 171}_0 ∨ false c in DIMACS: -1673 -1674 -1675 0 c i = 172 c -2+1 --> -1 c ( b^{1, 172}_2 ∧ b^{1, 172}_1 ∧ -b^{1, 172}_0 ∧ p_172) -> ( b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ b^{1, 173}_0) c in CNF: c -b^{1, 172}_2 ∨ -b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ -p_172 ∨ b^{1, 173}_2 c -b^{1, 172}_2 ∨ -b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ -p_172 ∨ -b^{1, 173}_1 c -b^{1, 172}_2 ∨ -b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ -p_172 ∨ b^{1, 173}_0 c in DIMACS: -1676 -1677 1678 -172 1679 0 -1676 -1677 1678 -172 -1680 0 -1676 -1677 1678 -172 1681 0 c -1+1 --> 0 c ( b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ b^{1, 172}_0 ∧ p_172) -> (-b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ -b^{1, 173}_0) c in CNF: c -b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ -p_172 ∨ -b^{1, 173}_2 c -b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ -p_172 ∨ -b^{1, 173}_1 c -b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ -p_172 ∨ -b^{1, 173}_0 c in DIMACS: -1676 1677 -1678 -172 -1679 0 -1676 1677 -1678 -172 -1680 0 -1676 1677 -1678 -172 -1681 0 c 0+1 --> 1 c (-b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ -b^{1, 172}_0 ∧ p_172) -> (-b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ b^{1, 173}_0) c in CNF: c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ -p_172 ∨ -b^{1, 173}_2 c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ -p_172 ∨ -b^{1, 173}_1 c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ -p_172 ∨ b^{1, 173}_0 c in DIMACS: 1676 1677 1678 -172 -1679 0 1676 1677 1678 -172 -1680 0 1676 1677 1678 -172 1681 0 c 1+1 --> 2 c (-b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ b^{1, 172}_0 ∧ p_172) -> (-b^{1, 173}_2 ∧ b^{1, 173}_1 ∧ -b^{1, 173}_0) c in CNF: c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ -p_172 ∨ -b^{1, 173}_2 c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ -p_172 ∨ b^{1, 173}_1 c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ -p_172 ∨ -b^{1, 173}_0 c in DIMACS: 1676 1677 -1678 -172 -1679 0 1676 1677 -1678 -172 1680 0 1676 1677 -1678 -172 -1681 0 c 2+1 --> break c (-b^{1, 172}_2 ∧ b^{1, 172}_1 ∧ -b^{1, 172}_0 ∧ p_172) -> break c in CNF: c b^{1, 172}_2 ∨ -b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ -p_172 ∨ break c in DIMACS: 1676 -1677 1678 -172 1162 0 c 2-1 --> 1 c (-b^{1, 172}_2 ∧ b^{1, 172}_1 ∧ -b^{1, 172}_0 ∧ -p_172) -> (-b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ b^{1, 173}_0) c in CNF: c b^{1, 172}_2 ∨ -b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ p_172 ∨ -b^{1, 173}_2 c b^{1, 172}_2 ∨ -b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ p_172 ∨ -b^{1, 173}_1 c b^{1, 172}_2 ∨ -b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ p_172 ∨ b^{1, 173}_0 c in DIMACS: 1676 -1677 1678 172 -1679 0 1676 -1677 1678 172 -1680 0 1676 -1677 1678 172 1681 0 c 1-1 --> 0 c (-b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ b^{1, 172}_0 ∧ -p_172) -> (-b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ -b^{1, 173}_0) c in CNF: c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ p_172 ∨ -b^{1, 173}_2 c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ p_172 ∨ -b^{1, 173}_1 c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ p_172 ∨ -b^{1, 173}_0 c in DIMACS: 1676 1677 -1678 172 -1679 0 1676 1677 -1678 172 -1680 0 1676 1677 -1678 172 -1681 0 c 0-1 --> -1 c (-b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ -b^{1, 172}_0 ∧ -p_172) -> ( b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ b^{1, 173}_0) c in CNF: c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ p_172 ∨ b^{1, 173}_2 c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ p_172 ∨ -b^{1, 173}_1 c b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ p_172 ∨ b^{1, 173}_0 c in DIMACS: 1676 1677 1678 172 1679 0 1676 1677 1678 172 -1680 0 1676 1677 1678 172 1681 0 c -1-1 --> -2 c ( b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ b^{1, 172}_0 ∧ -p_172) -> ( b^{1, 173}_2 ∧ b^{1, 173}_1 ∧ -b^{1, 173}_0) c in CNF: c -b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ p_172 ∨ b^{1, 173}_2 c -b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ p_172 ∨ b^{1, 173}_1 c -b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ p_172 ∨ -b^{1, 173}_0 c in DIMACS: -1676 1677 -1678 172 1679 0 -1676 1677 -1678 172 1680 0 -1676 1677 -1678 172 -1681 0 c -2-1 --> break c ( b^{1, 172}_2 ∧ b^{1, 172}_1 ∧ -b^{1, 172}_0 ∧ -p_172) -> break c in CNF: c -b^{1, 172}_2 ∨ -b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ p_172 ∨ break c in DIMACS: -1676 -1677 1678 172 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 172}_2 ∧ -b^{1, 172}_1 ∧ -b^{1, 172}_0 ∧ true) c in CNF: c -b^{1, 172}_2 ∨ b^{1, 172}_1 ∨ b^{1, 172}_0 ∨ false c in DIMACS: -1676 1677 1678 0 c 3 does not represent an automaton state. c -(-b^{1, 172}_2 ∧ b^{1, 172}_1 ∧ b^{1, 172}_0 ∧ true) c in CNF: c b^{1, 172}_2 ∨ -b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ false c in DIMACS: 1676 -1677 -1678 0 c -3 does not represent an automaton state. c -( b^{1, 172}_2 ∧ b^{1, 172}_1 ∧ b^{1, 172}_0 ∧ true) c in CNF: c -b^{1, 172}_2 ∨ -b^{1, 172}_1 ∨ -b^{1, 172}_0 ∨ false c in DIMACS: -1676 -1677 -1678 0 c i = 173 c -2+1 --> -1 c ( b^{1, 173}_2 ∧ b^{1, 173}_1 ∧ -b^{1, 173}_0 ∧ p_173) -> ( b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ b^{1, 174}_0) c in CNF: c -b^{1, 173}_2 ∨ -b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ -p_173 ∨ b^{1, 174}_2 c -b^{1, 173}_2 ∨ -b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ -p_173 ∨ -b^{1, 174}_1 c -b^{1, 173}_2 ∨ -b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ -p_173 ∨ b^{1, 174}_0 c in DIMACS: -1679 -1680 1681 -173 1682 0 -1679 -1680 1681 -173 -1683 0 -1679 -1680 1681 -173 1684 0 c -1+1 --> 0 c ( b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ b^{1, 173}_0 ∧ p_173) -> (-b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ -b^{1, 174}_0) c in CNF: c -b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ -p_173 ∨ -b^{1, 174}_2 c -b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ -p_173 ∨ -b^{1, 174}_1 c -b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ -p_173 ∨ -b^{1, 174}_0 c in DIMACS: -1679 1680 -1681 -173 -1682 0 -1679 1680 -1681 -173 -1683 0 -1679 1680 -1681 -173 -1684 0 c 0+1 --> 1 c (-b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ -b^{1, 173}_0 ∧ p_173) -> (-b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ b^{1, 174}_0) c in CNF: c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ -p_173 ∨ -b^{1, 174}_2 c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ -p_173 ∨ -b^{1, 174}_1 c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ -p_173 ∨ b^{1, 174}_0 c in DIMACS: 1679 1680 1681 -173 -1682 0 1679 1680 1681 -173 -1683 0 1679 1680 1681 -173 1684 0 c 1+1 --> 2 c (-b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ b^{1, 173}_0 ∧ p_173) -> (-b^{1, 174}_2 ∧ b^{1, 174}_1 ∧ -b^{1, 174}_0) c in CNF: c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ -p_173 ∨ -b^{1, 174}_2 c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ -p_173 ∨ b^{1, 174}_1 c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ -p_173 ∨ -b^{1, 174}_0 c in DIMACS: 1679 1680 -1681 -173 -1682 0 1679 1680 -1681 -173 1683 0 1679 1680 -1681 -173 -1684 0 c 2+1 --> break c (-b^{1, 173}_2 ∧ b^{1, 173}_1 ∧ -b^{1, 173}_0 ∧ p_173) -> break c in CNF: c b^{1, 173}_2 ∨ -b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ -p_173 ∨ break c in DIMACS: 1679 -1680 1681 -173 1162 0 c 2-1 --> 1 c (-b^{1, 173}_2 ∧ b^{1, 173}_1 ∧ -b^{1, 173}_0 ∧ -p_173) -> (-b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ b^{1, 174}_0) c in CNF: c b^{1, 173}_2 ∨ -b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ p_173 ∨ -b^{1, 174}_2 c b^{1, 173}_2 ∨ -b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ p_173 ∨ -b^{1, 174}_1 c b^{1, 173}_2 ∨ -b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ p_173 ∨ b^{1, 174}_0 c in DIMACS: 1679 -1680 1681 173 -1682 0 1679 -1680 1681 173 -1683 0 1679 -1680 1681 173 1684 0 c 1-1 --> 0 c (-b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ b^{1, 173}_0 ∧ -p_173) -> (-b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ -b^{1, 174}_0) c in CNF: c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ p_173 ∨ -b^{1, 174}_2 c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ p_173 ∨ -b^{1, 174}_1 c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ p_173 ∨ -b^{1, 174}_0 c in DIMACS: 1679 1680 -1681 173 -1682 0 1679 1680 -1681 173 -1683 0 1679 1680 -1681 173 -1684 0 c 0-1 --> -1 c (-b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ -b^{1, 173}_0 ∧ -p_173) -> ( b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ b^{1, 174}_0) c in CNF: c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ p_173 ∨ b^{1, 174}_2 c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ p_173 ∨ -b^{1, 174}_1 c b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ p_173 ∨ b^{1, 174}_0 c in DIMACS: 1679 1680 1681 173 1682 0 1679 1680 1681 173 -1683 0 1679 1680 1681 173 1684 0 c -1-1 --> -2 c ( b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ b^{1, 173}_0 ∧ -p_173) -> ( b^{1, 174}_2 ∧ b^{1, 174}_1 ∧ -b^{1, 174}_0) c in CNF: c -b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ p_173 ∨ b^{1, 174}_2 c -b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ p_173 ∨ b^{1, 174}_1 c -b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ p_173 ∨ -b^{1, 174}_0 c in DIMACS: -1679 1680 -1681 173 1682 0 -1679 1680 -1681 173 1683 0 -1679 1680 -1681 173 -1684 0 c -2-1 --> break c ( b^{1, 173}_2 ∧ b^{1, 173}_1 ∧ -b^{1, 173}_0 ∧ -p_173) -> break c in CNF: c -b^{1, 173}_2 ∨ -b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ p_173 ∨ break c in DIMACS: -1679 -1680 1681 173 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 173}_2 ∧ -b^{1, 173}_1 ∧ -b^{1, 173}_0 ∧ true) c in CNF: c -b^{1, 173}_2 ∨ b^{1, 173}_1 ∨ b^{1, 173}_0 ∨ false c in DIMACS: -1679 1680 1681 0 c 3 does not represent an automaton state. c -(-b^{1, 173}_2 ∧ b^{1, 173}_1 ∧ b^{1, 173}_0 ∧ true) c in CNF: c b^{1, 173}_2 ∨ -b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ false c in DIMACS: 1679 -1680 -1681 0 c -3 does not represent an automaton state. c -( b^{1, 173}_2 ∧ b^{1, 173}_1 ∧ b^{1, 173}_0 ∧ true) c in CNF: c -b^{1, 173}_2 ∨ -b^{1, 173}_1 ∨ -b^{1, 173}_0 ∨ false c in DIMACS: -1679 -1680 -1681 0 c i = 174 c -2+1 --> -1 c ( b^{1, 174}_2 ∧ b^{1, 174}_1 ∧ -b^{1, 174}_0 ∧ p_174) -> ( b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ b^{1, 175}_0) c in CNF: c -b^{1, 174}_2 ∨ -b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ -p_174 ∨ b^{1, 175}_2 c -b^{1, 174}_2 ∨ -b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ -p_174 ∨ -b^{1, 175}_1 c -b^{1, 174}_2 ∨ -b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ -p_174 ∨ b^{1, 175}_0 c in DIMACS: -1682 -1683 1684 -174 1685 0 -1682 -1683 1684 -174 -1686 0 -1682 -1683 1684 -174 1687 0 c -1+1 --> 0 c ( b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ b^{1, 174}_0 ∧ p_174) -> (-b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ -b^{1, 175}_0) c in CNF: c -b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ -p_174 ∨ -b^{1, 175}_2 c -b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ -p_174 ∨ -b^{1, 175}_1 c -b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ -p_174 ∨ -b^{1, 175}_0 c in DIMACS: -1682 1683 -1684 -174 -1685 0 -1682 1683 -1684 -174 -1686 0 -1682 1683 -1684 -174 -1687 0 c 0+1 --> 1 c (-b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ -b^{1, 174}_0 ∧ p_174) -> (-b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ b^{1, 175}_0) c in CNF: c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ -p_174 ∨ -b^{1, 175}_2 c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ -p_174 ∨ -b^{1, 175}_1 c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ -p_174 ∨ b^{1, 175}_0 c in DIMACS: 1682 1683 1684 -174 -1685 0 1682 1683 1684 -174 -1686 0 1682 1683 1684 -174 1687 0 c 1+1 --> 2 c (-b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ b^{1, 174}_0 ∧ p_174) -> (-b^{1, 175}_2 ∧ b^{1, 175}_1 ∧ -b^{1, 175}_0) c in CNF: c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ -p_174 ∨ -b^{1, 175}_2 c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ -p_174 ∨ b^{1, 175}_1 c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ -p_174 ∨ -b^{1, 175}_0 c in DIMACS: 1682 1683 -1684 -174 -1685 0 1682 1683 -1684 -174 1686 0 1682 1683 -1684 -174 -1687 0 c 2+1 --> break c (-b^{1, 174}_2 ∧ b^{1, 174}_1 ∧ -b^{1, 174}_0 ∧ p_174) -> break c in CNF: c b^{1, 174}_2 ∨ -b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ -p_174 ∨ break c in DIMACS: 1682 -1683 1684 -174 1162 0 c 2-1 --> 1 c (-b^{1, 174}_2 ∧ b^{1, 174}_1 ∧ -b^{1, 174}_0 ∧ -p_174) -> (-b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ b^{1, 175}_0) c in CNF: c b^{1, 174}_2 ∨ -b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ p_174 ∨ -b^{1, 175}_2 c b^{1, 174}_2 ∨ -b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ p_174 ∨ -b^{1, 175}_1 c b^{1, 174}_2 ∨ -b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ p_174 ∨ b^{1, 175}_0 c in DIMACS: 1682 -1683 1684 174 -1685 0 1682 -1683 1684 174 -1686 0 1682 -1683 1684 174 1687 0 c 1-1 --> 0 c (-b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ b^{1, 174}_0 ∧ -p_174) -> (-b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ -b^{1, 175}_0) c in CNF: c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ p_174 ∨ -b^{1, 175}_2 c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ p_174 ∨ -b^{1, 175}_1 c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ p_174 ∨ -b^{1, 175}_0 c in DIMACS: 1682 1683 -1684 174 -1685 0 1682 1683 -1684 174 -1686 0 1682 1683 -1684 174 -1687 0 c 0-1 --> -1 c (-b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ -b^{1, 174}_0 ∧ -p_174) -> ( b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ b^{1, 175}_0) c in CNF: c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ p_174 ∨ b^{1, 175}_2 c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ p_174 ∨ -b^{1, 175}_1 c b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ p_174 ∨ b^{1, 175}_0 c in DIMACS: 1682 1683 1684 174 1685 0 1682 1683 1684 174 -1686 0 1682 1683 1684 174 1687 0 c -1-1 --> -2 c ( b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ b^{1, 174}_0 ∧ -p_174) -> ( b^{1, 175}_2 ∧ b^{1, 175}_1 ∧ -b^{1, 175}_0) c in CNF: c -b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ p_174 ∨ b^{1, 175}_2 c -b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ p_174 ∨ b^{1, 175}_1 c -b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ p_174 ∨ -b^{1, 175}_0 c in DIMACS: -1682 1683 -1684 174 1685 0 -1682 1683 -1684 174 1686 0 -1682 1683 -1684 174 -1687 0 c -2-1 --> break c ( b^{1, 174}_2 ∧ b^{1, 174}_1 ∧ -b^{1, 174}_0 ∧ -p_174) -> break c in CNF: c -b^{1, 174}_2 ∨ -b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ p_174 ∨ break c in DIMACS: -1682 -1683 1684 174 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 174}_2 ∧ -b^{1, 174}_1 ∧ -b^{1, 174}_0 ∧ true) c in CNF: c -b^{1, 174}_2 ∨ b^{1, 174}_1 ∨ b^{1, 174}_0 ∨ false c in DIMACS: -1682 1683 1684 0 c 3 does not represent an automaton state. c -(-b^{1, 174}_2 ∧ b^{1, 174}_1 ∧ b^{1, 174}_0 ∧ true) c in CNF: c b^{1, 174}_2 ∨ -b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ false c in DIMACS: 1682 -1683 -1684 0 c -3 does not represent an automaton state. c -( b^{1, 174}_2 ∧ b^{1, 174}_1 ∧ b^{1, 174}_0 ∧ true) c in CNF: c -b^{1, 174}_2 ∨ -b^{1, 174}_1 ∨ -b^{1, 174}_0 ∨ false c in DIMACS: -1682 -1683 -1684 0 c i = 175 c -2+1 --> -1 c ( b^{1, 175}_2 ∧ b^{1, 175}_1 ∧ -b^{1, 175}_0 ∧ p_175) -> ( b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ b^{1, 176}_0) c in CNF: c -b^{1, 175}_2 ∨ -b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ -p_175 ∨ b^{1, 176}_2 c -b^{1, 175}_2 ∨ -b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ -p_175 ∨ -b^{1, 176}_1 c -b^{1, 175}_2 ∨ -b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ -p_175 ∨ b^{1, 176}_0 c in DIMACS: -1685 -1686 1687 -175 1688 0 -1685 -1686 1687 -175 -1689 0 -1685 -1686 1687 -175 1690 0 c -1+1 --> 0 c ( b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ b^{1, 175}_0 ∧ p_175) -> (-b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ -b^{1, 176}_0) c in CNF: c -b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ -p_175 ∨ -b^{1, 176}_2 c -b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ -p_175 ∨ -b^{1, 176}_1 c -b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ -p_175 ∨ -b^{1, 176}_0 c in DIMACS: -1685 1686 -1687 -175 -1688 0 -1685 1686 -1687 -175 -1689 0 -1685 1686 -1687 -175 -1690 0 c 0+1 --> 1 c (-b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ -b^{1, 175}_0 ∧ p_175) -> (-b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ b^{1, 176}_0) c in CNF: c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ -p_175 ∨ -b^{1, 176}_2 c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ -p_175 ∨ -b^{1, 176}_1 c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ -p_175 ∨ b^{1, 176}_0 c in DIMACS: 1685 1686 1687 -175 -1688 0 1685 1686 1687 -175 -1689 0 1685 1686 1687 -175 1690 0 c 1+1 --> 2 c (-b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ b^{1, 175}_0 ∧ p_175) -> (-b^{1, 176}_2 ∧ b^{1, 176}_1 ∧ -b^{1, 176}_0) c in CNF: c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ -p_175 ∨ -b^{1, 176}_2 c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ -p_175 ∨ b^{1, 176}_1 c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ -p_175 ∨ -b^{1, 176}_0 c in DIMACS: 1685 1686 -1687 -175 -1688 0 1685 1686 -1687 -175 1689 0 1685 1686 -1687 -175 -1690 0 c 2+1 --> break c (-b^{1, 175}_2 ∧ b^{1, 175}_1 ∧ -b^{1, 175}_0 ∧ p_175) -> break c in CNF: c b^{1, 175}_2 ∨ -b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ -p_175 ∨ break c in DIMACS: 1685 -1686 1687 -175 1162 0 c 2-1 --> 1 c (-b^{1, 175}_2 ∧ b^{1, 175}_1 ∧ -b^{1, 175}_0 ∧ -p_175) -> (-b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ b^{1, 176}_0) c in CNF: c b^{1, 175}_2 ∨ -b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ p_175 ∨ -b^{1, 176}_2 c b^{1, 175}_2 ∨ -b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ p_175 ∨ -b^{1, 176}_1 c b^{1, 175}_2 ∨ -b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ p_175 ∨ b^{1, 176}_0 c in DIMACS: 1685 -1686 1687 175 -1688 0 1685 -1686 1687 175 -1689 0 1685 -1686 1687 175 1690 0 c 1-1 --> 0 c (-b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ b^{1, 175}_0 ∧ -p_175) -> (-b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ -b^{1, 176}_0) c in CNF: c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ p_175 ∨ -b^{1, 176}_2 c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ p_175 ∨ -b^{1, 176}_1 c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ p_175 ∨ -b^{1, 176}_0 c in DIMACS: 1685 1686 -1687 175 -1688 0 1685 1686 -1687 175 -1689 0 1685 1686 -1687 175 -1690 0 c 0-1 --> -1 c (-b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ -b^{1, 175}_0 ∧ -p_175) -> ( b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ b^{1, 176}_0) c in CNF: c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ p_175 ∨ b^{1, 176}_2 c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ p_175 ∨ -b^{1, 176}_1 c b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ p_175 ∨ b^{1, 176}_0 c in DIMACS: 1685 1686 1687 175 1688 0 1685 1686 1687 175 -1689 0 1685 1686 1687 175 1690 0 c -1-1 --> -2 c ( b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ b^{1, 175}_0 ∧ -p_175) -> ( b^{1, 176}_2 ∧ b^{1, 176}_1 ∧ -b^{1, 176}_0) c in CNF: c -b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ p_175 ∨ b^{1, 176}_2 c -b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ p_175 ∨ b^{1, 176}_1 c -b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ p_175 ∨ -b^{1, 176}_0 c in DIMACS: -1685 1686 -1687 175 1688 0 -1685 1686 -1687 175 1689 0 -1685 1686 -1687 175 -1690 0 c -2-1 --> break c ( b^{1, 175}_2 ∧ b^{1, 175}_1 ∧ -b^{1, 175}_0 ∧ -p_175) -> break c in CNF: c -b^{1, 175}_2 ∨ -b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ p_175 ∨ break c in DIMACS: -1685 -1686 1687 175 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 175}_2 ∧ -b^{1, 175}_1 ∧ -b^{1, 175}_0 ∧ true) c in CNF: c -b^{1, 175}_2 ∨ b^{1, 175}_1 ∨ b^{1, 175}_0 ∨ false c in DIMACS: -1685 1686 1687 0 c 3 does not represent an automaton state. c -(-b^{1, 175}_2 ∧ b^{1, 175}_1 ∧ b^{1, 175}_0 ∧ true) c in CNF: c b^{1, 175}_2 ∨ -b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ false c in DIMACS: 1685 -1686 -1687 0 c -3 does not represent an automaton state. c -( b^{1, 175}_2 ∧ b^{1, 175}_1 ∧ b^{1, 175}_0 ∧ true) c in CNF: c -b^{1, 175}_2 ∨ -b^{1, 175}_1 ∨ -b^{1, 175}_0 ∨ false c in DIMACS: -1685 -1686 -1687 0 c i = 176 c -2+1 --> -1 c ( b^{1, 176}_2 ∧ b^{1, 176}_1 ∧ -b^{1, 176}_0 ∧ p_176) -> ( b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ b^{1, 177}_0) c in CNF: c -b^{1, 176}_2 ∨ -b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ -p_176 ∨ b^{1, 177}_2 c -b^{1, 176}_2 ∨ -b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ -p_176 ∨ -b^{1, 177}_1 c -b^{1, 176}_2 ∨ -b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ -p_176 ∨ b^{1, 177}_0 c in DIMACS: -1688 -1689 1690 -176 1691 0 -1688 -1689 1690 -176 -1692 0 -1688 -1689 1690 -176 1693 0 c -1+1 --> 0 c ( b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ b^{1, 176}_0 ∧ p_176) -> (-b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ -b^{1, 177}_0) c in CNF: c -b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ -p_176 ∨ -b^{1, 177}_2 c -b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ -p_176 ∨ -b^{1, 177}_1 c -b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ -p_176 ∨ -b^{1, 177}_0 c in DIMACS: -1688 1689 -1690 -176 -1691 0 -1688 1689 -1690 -176 -1692 0 -1688 1689 -1690 -176 -1693 0 c 0+1 --> 1 c (-b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ -b^{1, 176}_0 ∧ p_176) -> (-b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ b^{1, 177}_0) c in CNF: c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ -p_176 ∨ -b^{1, 177}_2 c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ -p_176 ∨ -b^{1, 177}_1 c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ -p_176 ∨ b^{1, 177}_0 c in DIMACS: 1688 1689 1690 -176 -1691 0 1688 1689 1690 -176 -1692 0 1688 1689 1690 -176 1693 0 c 1+1 --> 2 c (-b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ b^{1, 176}_0 ∧ p_176) -> (-b^{1, 177}_2 ∧ b^{1, 177}_1 ∧ -b^{1, 177}_0) c in CNF: c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ -p_176 ∨ -b^{1, 177}_2 c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ -p_176 ∨ b^{1, 177}_1 c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ -p_176 ∨ -b^{1, 177}_0 c in DIMACS: 1688 1689 -1690 -176 -1691 0 1688 1689 -1690 -176 1692 0 1688 1689 -1690 -176 -1693 0 c 2+1 --> break c (-b^{1, 176}_2 ∧ b^{1, 176}_1 ∧ -b^{1, 176}_0 ∧ p_176) -> break c in CNF: c b^{1, 176}_2 ∨ -b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ -p_176 ∨ break c in DIMACS: 1688 -1689 1690 -176 1162 0 c 2-1 --> 1 c (-b^{1, 176}_2 ∧ b^{1, 176}_1 ∧ -b^{1, 176}_0 ∧ -p_176) -> (-b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ b^{1, 177}_0) c in CNF: c b^{1, 176}_2 ∨ -b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ p_176 ∨ -b^{1, 177}_2 c b^{1, 176}_2 ∨ -b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ p_176 ∨ -b^{1, 177}_1 c b^{1, 176}_2 ∨ -b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ p_176 ∨ b^{1, 177}_0 c in DIMACS: 1688 -1689 1690 176 -1691 0 1688 -1689 1690 176 -1692 0 1688 -1689 1690 176 1693 0 c 1-1 --> 0 c (-b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ b^{1, 176}_0 ∧ -p_176) -> (-b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ -b^{1, 177}_0) c in CNF: c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ p_176 ∨ -b^{1, 177}_2 c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ p_176 ∨ -b^{1, 177}_1 c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ p_176 ∨ -b^{1, 177}_0 c in DIMACS: 1688 1689 -1690 176 -1691 0 1688 1689 -1690 176 -1692 0 1688 1689 -1690 176 -1693 0 c 0-1 --> -1 c (-b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ -b^{1, 176}_0 ∧ -p_176) -> ( b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ b^{1, 177}_0) c in CNF: c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ p_176 ∨ b^{1, 177}_2 c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ p_176 ∨ -b^{1, 177}_1 c b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ p_176 ∨ b^{1, 177}_0 c in DIMACS: 1688 1689 1690 176 1691 0 1688 1689 1690 176 -1692 0 1688 1689 1690 176 1693 0 c -1-1 --> -2 c ( b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ b^{1, 176}_0 ∧ -p_176) -> ( b^{1, 177}_2 ∧ b^{1, 177}_1 ∧ -b^{1, 177}_0) c in CNF: c -b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ p_176 ∨ b^{1, 177}_2 c -b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ p_176 ∨ b^{1, 177}_1 c -b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ p_176 ∨ -b^{1, 177}_0 c in DIMACS: -1688 1689 -1690 176 1691 0 -1688 1689 -1690 176 1692 0 -1688 1689 -1690 176 -1693 0 c -2-1 --> break c ( b^{1, 176}_2 ∧ b^{1, 176}_1 ∧ -b^{1, 176}_0 ∧ -p_176) -> break c in CNF: c -b^{1, 176}_2 ∨ -b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ p_176 ∨ break c in DIMACS: -1688 -1689 1690 176 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 176}_2 ∧ -b^{1, 176}_1 ∧ -b^{1, 176}_0 ∧ true) c in CNF: c -b^{1, 176}_2 ∨ b^{1, 176}_1 ∨ b^{1, 176}_0 ∨ false c in DIMACS: -1688 1689 1690 0 c 3 does not represent an automaton state. c -(-b^{1, 176}_2 ∧ b^{1, 176}_1 ∧ b^{1, 176}_0 ∧ true) c in CNF: c b^{1, 176}_2 ∨ -b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ false c in DIMACS: 1688 -1689 -1690 0 c -3 does not represent an automaton state. c -( b^{1, 176}_2 ∧ b^{1, 176}_1 ∧ b^{1, 176}_0 ∧ true) c in CNF: c -b^{1, 176}_2 ∨ -b^{1, 176}_1 ∨ -b^{1, 176}_0 ∨ false c in DIMACS: -1688 -1689 -1690 0 c i = 177 c -2+1 --> -1 c ( b^{1, 177}_2 ∧ b^{1, 177}_1 ∧ -b^{1, 177}_0 ∧ p_177) -> ( b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ b^{1, 178}_0) c in CNF: c -b^{1, 177}_2 ∨ -b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ -p_177 ∨ b^{1, 178}_2 c -b^{1, 177}_2 ∨ -b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ -p_177 ∨ -b^{1, 178}_1 c -b^{1, 177}_2 ∨ -b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ -p_177 ∨ b^{1, 178}_0 c in DIMACS: -1691 -1692 1693 -177 1694 0 -1691 -1692 1693 -177 -1695 0 -1691 -1692 1693 -177 1696 0 c -1+1 --> 0 c ( b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ b^{1, 177}_0 ∧ p_177) -> (-b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ -b^{1, 178}_0) c in CNF: c -b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ -p_177 ∨ -b^{1, 178}_2 c -b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ -p_177 ∨ -b^{1, 178}_1 c -b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ -p_177 ∨ -b^{1, 178}_0 c in DIMACS: -1691 1692 -1693 -177 -1694 0 -1691 1692 -1693 -177 -1695 0 -1691 1692 -1693 -177 -1696 0 c 0+1 --> 1 c (-b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ -b^{1, 177}_0 ∧ p_177) -> (-b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ b^{1, 178}_0) c in CNF: c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ -p_177 ∨ -b^{1, 178}_2 c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ -p_177 ∨ -b^{1, 178}_1 c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ -p_177 ∨ b^{1, 178}_0 c in DIMACS: 1691 1692 1693 -177 -1694 0 1691 1692 1693 -177 -1695 0 1691 1692 1693 -177 1696 0 c 1+1 --> 2 c (-b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ b^{1, 177}_0 ∧ p_177) -> (-b^{1, 178}_2 ∧ b^{1, 178}_1 ∧ -b^{1, 178}_0) c in CNF: c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ -p_177 ∨ -b^{1, 178}_2 c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ -p_177 ∨ b^{1, 178}_1 c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ -p_177 ∨ -b^{1, 178}_0 c in DIMACS: 1691 1692 -1693 -177 -1694 0 1691 1692 -1693 -177 1695 0 1691 1692 -1693 -177 -1696 0 c 2+1 --> break c (-b^{1, 177}_2 ∧ b^{1, 177}_1 ∧ -b^{1, 177}_0 ∧ p_177) -> break c in CNF: c b^{1, 177}_2 ∨ -b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ -p_177 ∨ break c in DIMACS: 1691 -1692 1693 -177 1162 0 c 2-1 --> 1 c (-b^{1, 177}_2 ∧ b^{1, 177}_1 ∧ -b^{1, 177}_0 ∧ -p_177) -> (-b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ b^{1, 178}_0) c in CNF: c b^{1, 177}_2 ∨ -b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ p_177 ∨ -b^{1, 178}_2 c b^{1, 177}_2 ∨ -b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ p_177 ∨ -b^{1, 178}_1 c b^{1, 177}_2 ∨ -b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ p_177 ∨ b^{1, 178}_0 c in DIMACS: 1691 -1692 1693 177 -1694 0 1691 -1692 1693 177 -1695 0 1691 -1692 1693 177 1696 0 c 1-1 --> 0 c (-b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ b^{1, 177}_0 ∧ -p_177) -> (-b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ -b^{1, 178}_0) c in CNF: c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ p_177 ∨ -b^{1, 178}_2 c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ p_177 ∨ -b^{1, 178}_1 c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ p_177 ∨ -b^{1, 178}_0 c in DIMACS: 1691 1692 -1693 177 -1694 0 1691 1692 -1693 177 -1695 0 1691 1692 -1693 177 -1696 0 c 0-1 --> -1 c (-b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ -b^{1, 177}_0 ∧ -p_177) -> ( b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ b^{1, 178}_0) c in CNF: c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ p_177 ∨ b^{1, 178}_2 c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ p_177 ∨ -b^{1, 178}_1 c b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ p_177 ∨ b^{1, 178}_0 c in DIMACS: 1691 1692 1693 177 1694 0 1691 1692 1693 177 -1695 0 1691 1692 1693 177 1696 0 c -1-1 --> -2 c ( b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ b^{1, 177}_0 ∧ -p_177) -> ( b^{1, 178}_2 ∧ b^{1, 178}_1 ∧ -b^{1, 178}_0) c in CNF: c -b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ p_177 ∨ b^{1, 178}_2 c -b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ p_177 ∨ b^{1, 178}_1 c -b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ p_177 ∨ -b^{1, 178}_0 c in DIMACS: -1691 1692 -1693 177 1694 0 -1691 1692 -1693 177 1695 0 -1691 1692 -1693 177 -1696 0 c -2-1 --> break c ( b^{1, 177}_2 ∧ b^{1, 177}_1 ∧ -b^{1, 177}_0 ∧ -p_177) -> break c in CNF: c -b^{1, 177}_2 ∨ -b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ p_177 ∨ break c in DIMACS: -1691 -1692 1693 177 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 177}_2 ∧ -b^{1, 177}_1 ∧ -b^{1, 177}_0 ∧ true) c in CNF: c -b^{1, 177}_2 ∨ b^{1, 177}_1 ∨ b^{1, 177}_0 ∨ false c in DIMACS: -1691 1692 1693 0 c 3 does not represent an automaton state. c -(-b^{1, 177}_2 ∧ b^{1, 177}_1 ∧ b^{1, 177}_0 ∧ true) c in CNF: c b^{1, 177}_2 ∨ -b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ false c in DIMACS: 1691 -1692 -1693 0 c -3 does not represent an automaton state. c -( b^{1, 177}_2 ∧ b^{1, 177}_1 ∧ b^{1, 177}_0 ∧ true) c in CNF: c -b^{1, 177}_2 ∨ -b^{1, 177}_1 ∨ -b^{1, 177}_0 ∨ false c in DIMACS: -1691 -1692 -1693 0 c i = 178 c -2+1 --> -1 c ( b^{1, 178}_2 ∧ b^{1, 178}_1 ∧ -b^{1, 178}_0 ∧ p_178) -> ( b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ b^{1, 179}_0) c in CNF: c -b^{1, 178}_2 ∨ -b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ -p_178 ∨ b^{1, 179}_2 c -b^{1, 178}_2 ∨ -b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ -p_178 ∨ -b^{1, 179}_1 c -b^{1, 178}_2 ∨ -b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ -p_178 ∨ b^{1, 179}_0 c in DIMACS: -1694 -1695 1696 -178 1697 0 -1694 -1695 1696 -178 -1698 0 -1694 -1695 1696 -178 1699 0 c -1+1 --> 0 c ( b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ b^{1, 178}_0 ∧ p_178) -> (-b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ -b^{1, 179}_0) c in CNF: c -b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ -p_178 ∨ -b^{1, 179}_2 c -b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ -p_178 ∨ -b^{1, 179}_1 c -b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ -p_178 ∨ -b^{1, 179}_0 c in DIMACS: -1694 1695 -1696 -178 -1697 0 -1694 1695 -1696 -178 -1698 0 -1694 1695 -1696 -178 -1699 0 c 0+1 --> 1 c (-b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ -b^{1, 178}_0 ∧ p_178) -> (-b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ b^{1, 179}_0) c in CNF: c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ -p_178 ∨ -b^{1, 179}_2 c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ -p_178 ∨ -b^{1, 179}_1 c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ -p_178 ∨ b^{1, 179}_0 c in DIMACS: 1694 1695 1696 -178 -1697 0 1694 1695 1696 -178 -1698 0 1694 1695 1696 -178 1699 0 c 1+1 --> 2 c (-b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ b^{1, 178}_0 ∧ p_178) -> (-b^{1, 179}_2 ∧ b^{1, 179}_1 ∧ -b^{1, 179}_0) c in CNF: c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ -p_178 ∨ -b^{1, 179}_2 c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ -p_178 ∨ b^{1, 179}_1 c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ -p_178 ∨ -b^{1, 179}_0 c in DIMACS: 1694 1695 -1696 -178 -1697 0 1694 1695 -1696 -178 1698 0 1694 1695 -1696 -178 -1699 0 c 2+1 --> break c (-b^{1, 178}_2 ∧ b^{1, 178}_1 ∧ -b^{1, 178}_0 ∧ p_178) -> break c in CNF: c b^{1, 178}_2 ∨ -b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ -p_178 ∨ break c in DIMACS: 1694 -1695 1696 -178 1162 0 c 2-1 --> 1 c (-b^{1, 178}_2 ∧ b^{1, 178}_1 ∧ -b^{1, 178}_0 ∧ -p_178) -> (-b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ b^{1, 179}_0) c in CNF: c b^{1, 178}_2 ∨ -b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ p_178 ∨ -b^{1, 179}_2 c b^{1, 178}_2 ∨ -b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ p_178 ∨ -b^{1, 179}_1 c b^{1, 178}_2 ∨ -b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ p_178 ∨ b^{1, 179}_0 c in DIMACS: 1694 -1695 1696 178 -1697 0 1694 -1695 1696 178 -1698 0 1694 -1695 1696 178 1699 0 c 1-1 --> 0 c (-b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ b^{1, 178}_0 ∧ -p_178) -> (-b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ -b^{1, 179}_0) c in CNF: c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ p_178 ∨ -b^{1, 179}_2 c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ p_178 ∨ -b^{1, 179}_1 c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ p_178 ∨ -b^{1, 179}_0 c in DIMACS: 1694 1695 -1696 178 -1697 0 1694 1695 -1696 178 -1698 0 1694 1695 -1696 178 -1699 0 c 0-1 --> -1 c (-b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ -b^{1, 178}_0 ∧ -p_178) -> ( b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ b^{1, 179}_0) c in CNF: c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ p_178 ∨ b^{1, 179}_2 c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ p_178 ∨ -b^{1, 179}_1 c b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ p_178 ∨ b^{1, 179}_0 c in DIMACS: 1694 1695 1696 178 1697 0 1694 1695 1696 178 -1698 0 1694 1695 1696 178 1699 0 c -1-1 --> -2 c ( b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ b^{1, 178}_0 ∧ -p_178) -> ( b^{1, 179}_2 ∧ b^{1, 179}_1 ∧ -b^{1, 179}_0) c in CNF: c -b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ p_178 ∨ b^{1, 179}_2 c -b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ p_178 ∨ b^{1, 179}_1 c -b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ p_178 ∨ -b^{1, 179}_0 c in DIMACS: -1694 1695 -1696 178 1697 0 -1694 1695 -1696 178 1698 0 -1694 1695 -1696 178 -1699 0 c -2-1 --> break c ( b^{1, 178}_2 ∧ b^{1, 178}_1 ∧ -b^{1, 178}_0 ∧ -p_178) -> break c in CNF: c -b^{1, 178}_2 ∨ -b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ p_178 ∨ break c in DIMACS: -1694 -1695 1696 178 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 178}_2 ∧ -b^{1, 178}_1 ∧ -b^{1, 178}_0 ∧ true) c in CNF: c -b^{1, 178}_2 ∨ b^{1, 178}_1 ∨ b^{1, 178}_0 ∨ false c in DIMACS: -1694 1695 1696 0 c 3 does not represent an automaton state. c -(-b^{1, 178}_2 ∧ b^{1, 178}_1 ∧ b^{1, 178}_0 ∧ true) c in CNF: c b^{1, 178}_2 ∨ -b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ false c in DIMACS: 1694 -1695 -1696 0 c -3 does not represent an automaton state. c -( b^{1, 178}_2 ∧ b^{1, 178}_1 ∧ b^{1, 178}_0 ∧ true) c in CNF: c -b^{1, 178}_2 ∨ -b^{1, 178}_1 ∨ -b^{1, 178}_0 ∨ false c in DIMACS: -1694 -1695 -1696 0 c i = 179 c -2+1 --> -1 c ( b^{1, 179}_2 ∧ b^{1, 179}_1 ∧ -b^{1, 179}_0 ∧ p_179) -> ( b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ b^{1, 180}_0) c in CNF: c -b^{1, 179}_2 ∨ -b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ -p_179 ∨ b^{1, 180}_2 c -b^{1, 179}_2 ∨ -b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ -p_179 ∨ -b^{1, 180}_1 c -b^{1, 179}_2 ∨ -b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ -p_179 ∨ b^{1, 180}_0 c in DIMACS: -1697 -1698 1699 -179 1700 0 -1697 -1698 1699 -179 -1701 0 -1697 -1698 1699 -179 1702 0 c -1+1 --> 0 c ( b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ b^{1, 179}_0 ∧ p_179) -> (-b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ -b^{1, 180}_0) c in CNF: c -b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ -p_179 ∨ -b^{1, 180}_2 c -b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ -p_179 ∨ -b^{1, 180}_1 c -b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ -p_179 ∨ -b^{1, 180}_0 c in DIMACS: -1697 1698 -1699 -179 -1700 0 -1697 1698 -1699 -179 -1701 0 -1697 1698 -1699 -179 -1702 0 c 0+1 --> 1 c (-b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ -b^{1, 179}_0 ∧ p_179) -> (-b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ b^{1, 180}_0) c in CNF: c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ -p_179 ∨ -b^{1, 180}_2 c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ -p_179 ∨ -b^{1, 180}_1 c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ -p_179 ∨ b^{1, 180}_0 c in DIMACS: 1697 1698 1699 -179 -1700 0 1697 1698 1699 -179 -1701 0 1697 1698 1699 -179 1702 0 c 1+1 --> 2 c (-b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ b^{1, 179}_0 ∧ p_179) -> (-b^{1, 180}_2 ∧ b^{1, 180}_1 ∧ -b^{1, 180}_0) c in CNF: c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ -p_179 ∨ -b^{1, 180}_2 c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ -p_179 ∨ b^{1, 180}_1 c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ -p_179 ∨ -b^{1, 180}_0 c in DIMACS: 1697 1698 -1699 -179 -1700 0 1697 1698 -1699 -179 1701 0 1697 1698 -1699 -179 -1702 0 c 2+1 --> break c (-b^{1, 179}_2 ∧ b^{1, 179}_1 ∧ -b^{1, 179}_0 ∧ p_179) -> break c in CNF: c b^{1, 179}_2 ∨ -b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ -p_179 ∨ break c in DIMACS: 1697 -1698 1699 -179 1162 0 c 2-1 --> 1 c (-b^{1, 179}_2 ∧ b^{1, 179}_1 ∧ -b^{1, 179}_0 ∧ -p_179) -> (-b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ b^{1, 180}_0) c in CNF: c b^{1, 179}_2 ∨ -b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ p_179 ∨ -b^{1, 180}_2 c b^{1, 179}_2 ∨ -b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ p_179 ∨ -b^{1, 180}_1 c b^{1, 179}_2 ∨ -b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ p_179 ∨ b^{1, 180}_0 c in DIMACS: 1697 -1698 1699 179 -1700 0 1697 -1698 1699 179 -1701 0 1697 -1698 1699 179 1702 0 c 1-1 --> 0 c (-b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ b^{1, 179}_0 ∧ -p_179) -> (-b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ -b^{1, 180}_0) c in CNF: c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ p_179 ∨ -b^{1, 180}_2 c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ p_179 ∨ -b^{1, 180}_1 c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ p_179 ∨ -b^{1, 180}_0 c in DIMACS: 1697 1698 -1699 179 -1700 0 1697 1698 -1699 179 -1701 0 1697 1698 -1699 179 -1702 0 c 0-1 --> -1 c (-b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ -b^{1, 179}_0 ∧ -p_179) -> ( b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ b^{1, 180}_0) c in CNF: c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ p_179 ∨ b^{1, 180}_2 c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ p_179 ∨ -b^{1, 180}_1 c b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ p_179 ∨ b^{1, 180}_0 c in DIMACS: 1697 1698 1699 179 1700 0 1697 1698 1699 179 -1701 0 1697 1698 1699 179 1702 0 c -1-1 --> -2 c ( b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ b^{1, 179}_0 ∧ -p_179) -> ( b^{1, 180}_2 ∧ b^{1, 180}_1 ∧ -b^{1, 180}_0) c in CNF: c -b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ p_179 ∨ b^{1, 180}_2 c -b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ p_179 ∨ b^{1, 180}_1 c -b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ p_179 ∨ -b^{1, 180}_0 c in DIMACS: -1697 1698 -1699 179 1700 0 -1697 1698 -1699 179 1701 0 -1697 1698 -1699 179 -1702 0 c -2-1 --> break c ( b^{1, 179}_2 ∧ b^{1, 179}_1 ∧ -b^{1, 179}_0 ∧ -p_179) -> break c in CNF: c -b^{1, 179}_2 ∨ -b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ p_179 ∨ break c in DIMACS: -1697 -1698 1699 179 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 179}_2 ∧ -b^{1, 179}_1 ∧ -b^{1, 179}_0 ∧ true) c in CNF: c -b^{1, 179}_2 ∨ b^{1, 179}_1 ∨ b^{1, 179}_0 ∨ false c in DIMACS: -1697 1698 1699 0 c 3 does not represent an automaton state. c -(-b^{1, 179}_2 ∧ b^{1, 179}_1 ∧ b^{1, 179}_0 ∧ true) c in CNF: c b^{1, 179}_2 ∨ -b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ false c in DIMACS: 1697 -1698 -1699 0 c -3 does not represent an automaton state. c -( b^{1, 179}_2 ∧ b^{1, 179}_1 ∧ b^{1, 179}_0 ∧ true) c in CNF: c -b^{1, 179}_2 ∨ -b^{1, 179}_1 ∨ -b^{1, 179}_0 ∨ false c in DIMACS: -1697 -1698 -1699 0 c i = 180 c -2+1 --> -1 c ( b^{1, 180}_2 ∧ b^{1, 180}_1 ∧ -b^{1, 180}_0 ∧ p_180) -> ( b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ b^{1, 181}_0) c in CNF: c -b^{1, 180}_2 ∨ -b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ -p_180 ∨ b^{1, 181}_2 c -b^{1, 180}_2 ∨ -b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ -p_180 ∨ -b^{1, 181}_1 c -b^{1, 180}_2 ∨ -b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ -p_180 ∨ b^{1, 181}_0 c in DIMACS: -1700 -1701 1702 -180 1703 0 -1700 -1701 1702 -180 -1704 0 -1700 -1701 1702 -180 1705 0 c -1+1 --> 0 c ( b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ b^{1, 180}_0 ∧ p_180) -> (-b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ -b^{1, 181}_0) c in CNF: c -b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ -p_180 ∨ -b^{1, 181}_2 c -b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ -p_180 ∨ -b^{1, 181}_1 c -b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ -p_180 ∨ -b^{1, 181}_0 c in DIMACS: -1700 1701 -1702 -180 -1703 0 -1700 1701 -1702 -180 -1704 0 -1700 1701 -1702 -180 -1705 0 c 0+1 --> 1 c (-b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ -b^{1, 180}_0 ∧ p_180) -> (-b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ b^{1, 181}_0) c in CNF: c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ -p_180 ∨ -b^{1, 181}_2 c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ -p_180 ∨ -b^{1, 181}_1 c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ -p_180 ∨ b^{1, 181}_0 c in DIMACS: 1700 1701 1702 -180 -1703 0 1700 1701 1702 -180 -1704 0 1700 1701 1702 -180 1705 0 c 1+1 --> 2 c (-b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ b^{1, 180}_0 ∧ p_180) -> (-b^{1, 181}_2 ∧ b^{1, 181}_1 ∧ -b^{1, 181}_0) c in CNF: c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ -p_180 ∨ -b^{1, 181}_2 c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ -p_180 ∨ b^{1, 181}_1 c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ -p_180 ∨ -b^{1, 181}_0 c in DIMACS: 1700 1701 -1702 -180 -1703 0 1700 1701 -1702 -180 1704 0 1700 1701 -1702 -180 -1705 0 c 2+1 --> break c (-b^{1, 180}_2 ∧ b^{1, 180}_1 ∧ -b^{1, 180}_0 ∧ p_180) -> break c in CNF: c b^{1, 180}_2 ∨ -b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ -p_180 ∨ break c in DIMACS: 1700 -1701 1702 -180 1162 0 c 2-1 --> 1 c (-b^{1, 180}_2 ∧ b^{1, 180}_1 ∧ -b^{1, 180}_0 ∧ -p_180) -> (-b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ b^{1, 181}_0) c in CNF: c b^{1, 180}_2 ∨ -b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ p_180 ∨ -b^{1, 181}_2 c b^{1, 180}_2 ∨ -b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ p_180 ∨ -b^{1, 181}_1 c b^{1, 180}_2 ∨ -b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ p_180 ∨ b^{1, 181}_0 c in DIMACS: 1700 -1701 1702 180 -1703 0 1700 -1701 1702 180 -1704 0 1700 -1701 1702 180 1705 0 c 1-1 --> 0 c (-b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ b^{1, 180}_0 ∧ -p_180) -> (-b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ -b^{1, 181}_0) c in CNF: c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ p_180 ∨ -b^{1, 181}_2 c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ p_180 ∨ -b^{1, 181}_1 c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ p_180 ∨ -b^{1, 181}_0 c in DIMACS: 1700 1701 -1702 180 -1703 0 1700 1701 -1702 180 -1704 0 1700 1701 -1702 180 -1705 0 c 0-1 --> -1 c (-b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ -b^{1, 180}_0 ∧ -p_180) -> ( b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ b^{1, 181}_0) c in CNF: c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ p_180 ∨ b^{1, 181}_2 c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ p_180 ∨ -b^{1, 181}_1 c b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ p_180 ∨ b^{1, 181}_0 c in DIMACS: 1700 1701 1702 180 1703 0 1700 1701 1702 180 -1704 0 1700 1701 1702 180 1705 0 c -1-1 --> -2 c ( b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ b^{1, 180}_0 ∧ -p_180) -> ( b^{1, 181}_2 ∧ b^{1, 181}_1 ∧ -b^{1, 181}_0) c in CNF: c -b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ p_180 ∨ b^{1, 181}_2 c -b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ p_180 ∨ b^{1, 181}_1 c -b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ p_180 ∨ -b^{1, 181}_0 c in DIMACS: -1700 1701 -1702 180 1703 0 -1700 1701 -1702 180 1704 0 -1700 1701 -1702 180 -1705 0 c -2-1 --> break c ( b^{1, 180}_2 ∧ b^{1, 180}_1 ∧ -b^{1, 180}_0 ∧ -p_180) -> break c in CNF: c -b^{1, 180}_2 ∨ -b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ p_180 ∨ break c in DIMACS: -1700 -1701 1702 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 180}_2 ∧ -b^{1, 180}_1 ∧ -b^{1, 180}_0 ∧ true) c in CNF: c -b^{1, 180}_2 ∨ b^{1, 180}_1 ∨ b^{1, 180}_0 ∨ false c in DIMACS: -1700 1701 1702 0 c 3 does not represent an automaton state. c -(-b^{1, 180}_2 ∧ b^{1, 180}_1 ∧ b^{1, 180}_0 ∧ true) c in CNF: c b^{1, 180}_2 ∨ -b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ false c in DIMACS: 1700 -1701 -1702 0 c -3 does not represent an automaton state. c -( b^{1, 180}_2 ∧ b^{1, 180}_1 ∧ b^{1, 180}_0 ∧ true) c in CNF: c -b^{1, 180}_2 ∨ -b^{1, 180}_1 ∨ -b^{1, 180}_0 ∨ false c in DIMACS: -1700 -1701 -1702 0 c i = 181 c -2+1 --> -1 c ( b^{1, 181}_2 ∧ b^{1, 181}_1 ∧ -b^{1, 181}_0 ∧ p_181) -> ( b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ b^{1, 182}_0) c in CNF: c -b^{1, 181}_2 ∨ -b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ -p_181 ∨ b^{1, 182}_2 c -b^{1, 181}_2 ∨ -b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ -p_181 ∨ -b^{1, 182}_1 c -b^{1, 181}_2 ∨ -b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ -p_181 ∨ b^{1, 182}_0 c in DIMACS: -1703 -1704 1705 -181 1706 0 -1703 -1704 1705 -181 -1707 0 -1703 -1704 1705 -181 1708 0 c -1+1 --> 0 c ( b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ b^{1, 181}_0 ∧ p_181) -> (-b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ -b^{1, 182}_0) c in CNF: c -b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ -p_181 ∨ -b^{1, 182}_2 c -b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ -p_181 ∨ -b^{1, 182}_1 c -b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ -p_181 ∨ -b^{1, 182}_0 c in DIMACS: -1703 1704 -1705 -181 -1706 0 -1703 1704 -1705 -181 -1707 0 -1703 1704 -1705 -181 -1708 0 c 0+1 --> 1 c (-b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ -b^{1, 181}_0 ∧ p_181) -> (-b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ b^{1, 182}_0) c in CNF: c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ -p_181 ∨ -b^{1, 182}_2 c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ -p_181 ∨ -b^{1, 182}_1 c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ -p_181 ∨ b^{1, 182}_0 c in DIMACS: 1703 1704 1705 -181 -1706 0 1703 1704 1705 -181 -1707 0 1703 1704 1705 -181 1708 0 c 1+1 --> 2 c (-b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ b^{1, 181}_0 ∧ p_181) -> (-b^{1, 182}_2 ∧ b^{1, 182}_1 ∧ -b^{1, 182}_0) c in CNF: c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ -p_181 ∨ -b^{1, 182}_2 c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ -p_181 ∨ b^{1, 182}_1 c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ -p_181 ∨ -b^{1, 182}_0 c in DIMACS: 1703 1704 -1705 -181 -1706 0 1703 1704 -1705 -181 1707 0 1703 1704 -1705 -181 -1708 0 c 2+1 --> break c (-b^{1, 181}_2 ∧ b^{1, 181}_1 ∧ -b^{1, 181}_0 ∧ p_181) -> break c in CNF: c b^{1, 181}_2 ∨ -b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ -p_181 ∨ break c in DIMACS: 1703 -1704 1705 -181 1162 0 c 2-1 --> 1 c (-b^{1, 181}_2 ∧ b^{1, 181}_1 ∧ -b^{1, 181}_0 ∧ -p_181) -> (-b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ b^{1, 182}_0) c in CNF: c b^{1, 181}_2 ∨ -b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ p_181 ∨ -b^{1, 182}_2 c b^{1, 181}_2 ∨ -b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ p_181 ∨ -b^{1, 182}_1 c b^{1, 181}_2 ∨ -b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ p_181 ∨ b^{1, 182}_0 c in DIMACS: 1703 -1704 1705 181 -1706 0 1703 -1704 1705 181 -1707 0 1703 -1704 1705 181 1708 0 c 1-1 --> 0 c (-b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ b^{1, 181}_0 ∧ -p_181) -> (-b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ -b^{1, 182}_0) c in CNF: c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ p_181 ∨ -b^{1, 182}_2 c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ p_181 ∨ -b^{1, 182}_1 c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ p_181 ∨ -b^{1, 182}_0 c in DIMACS: 1703 1704 -1705 181 -1706 0 1703 1704 -1705 181 -1707 0 1703 1704 -1705 181 -1708 0 c 0-1 --> -1 c (-b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ -b^{1, 181}_0 ∧ -p_181) -> ( b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ b^{1, 182}_0) c in CNF: c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ p_181 ∨ b^{1, 182}_2 c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ p_181 ∨ -b^{1, 182}_1 c b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ p_181 ∨ b^{1, 182}_0 c in DIMACS: 1703 1704 1705 181 1706 0 1703 1704 1705 181 -1707 0 1703 1704 1705 181 1708 0 c -1-1 --> -2 c ( b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ b^{1, 181}_0 ∧ -p_181) -> ( b^{1, 182}_2 ∧ b^{1, 182}_1 ∧ -b^{1, 182}_0) c in CNF: c -b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ p_181 ∨ b^{1, 182}_2 c -b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ p_181 ∨ b^{1, 182}_1 c -b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ p_181 ∨ -b^{1, 182}_0 c in DIMACS: -1703 1704 -1705 181 1706 0 -1703 1704 -1705 181 1707 0 -1703 1704 -1705 181 -1708 0 c -2-1 --> break c ( b^{1, 181}_2 ∧ b^{1, 181}_1 ∧ -b^{1, 181}_0 ∧ -p_181) -> break c in CNF: c -b^{1, 181}_2 ∨ -b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ p_181 ∨ break c in DIMACS: -1703 -1704 1705 181 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 181}_2 ∧ -b^{1, 181}_1 ∧ -b^{1, 181}_0 ∧ true) c in CNF: c -b^{1, 181}_2 ∨ b^{1, 181}_1 ∨ b^{1, 181}_0 ∨ false c in DIMACS: -1703 1704 1705 0 c 3 does not represent an automaton state. c -(-b^{1, 181}_2 ∧ b^{1, 181}_1 ∧ b^{1, 181}_0 ∧ true) c in CNF: c b^{1, 181}_2 ∨ -b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ false c in DIMACS: 1703 -1704 -1705 0 c -3 does not represent an automaton state. c -( b^{1, 181}_2 ∧ b^{1, 181}_1 ∧ b^{1, 181}_0 ∧ true) c in CNF: c -b^{1, 181}_2 ∨ -b^{1, 181}_1 ∨ -b^{1, 181}_0 ∨ false c in DIMACS: -1703 -1704 -1705 0 c i = 182 c -2+1 --> -1 c ( b^{1, 182}_2 ∧ b^{1, 182}_1 ∧ -b^{1, 182}_0 ∧ p_182) -> ( b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ b^{1, 183}_0) c in CNF: c -b^{1, 182}_2 ∨ -b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ -p_182 ∨ b^{1, 183}_2 c -b^{1, 182}_2 ∨ -b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ -p_182 ∨ -b^{1, 183}_1 c -b^{1, 182}_2 ∨ -b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ -p_182 ∨ b^{1, 183}_0 c in DIMACS: -1706 -1707 1708 -182 1709 0 -1706 -1707 1708 -182 -1710 0 -1706 -1707 1708 -182 1711 0 c -1+1 --> 0 c ( b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ b^{1, 182}_0 ∧ p_182) -> (-b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ -b^{1, 183}_0) c in CNF: c -b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ -p_182 ∨ -b^{1, 183}_2 c -b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ -p_182 ∨ -b^{1, 183}_1 c -b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ -p_182 ∨ -b^{1, 183}_0 c in DIMACS: -1706 1707 -1708 -182 -1709 0 -1706 1707 -1708 -182 -1710 0 -1706 1707 -1708 -182 -1711 0 c 0+1 --> 1 c (-b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ -b^{1, 182}_0 ∧ p_182) -> (-b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ b^{1, 183}_0) c in CNF: c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ -p_182 ∨ -b^{1, 183}_2 c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ -p_182 ∨ -b^{1, 183}_1 c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ -p_182 ∨ b^{1, 183}_0 c in DIMACS: 1706 1707 1708 -182 -1709 0 1706 1707 1708 -182 -1710 0 1706 1707 1708 -182 1711 0 c 1+1 --> 2 c (-b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ b^{1, 182}_0 ∧ p_182) -> (-b^{1, 183}_2 ∧ b^{1, 183}_1 ∧ -b^{1, 183}_0) c in CNF: c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ -p_182 ∨ -b^{1, 183}_2 c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ -p_182 ∨ b^{1, 183}_1 c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ -p_182 ∨ -b^{1, 183}_0 c in DIMACS: 1706 1707 -1708 -182 -1709 0 1706 1707 -1708 -182 1710 0 1706 1707 -1708 -182 -1711 0 c 2+1 --> break c (-b^{1, 182}_2 ∧ b^{1, 182}_1 ∧ -b^{1, 182}_0 ∧ p_182) -> break c in CNF: c b^{1, 182}_2 ∨ -b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ -p_182 ∨ break c in DIMACS: 1706 -1707 1708 -182 1162 0 c 2-1 --> 1 c (-b^{1, 182}_2 ∧ b^{1, 182}_1 ∧ -b^{1, 182}_0 ∧ -p_182) -> (-b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ b^{1, 183}_0) c in CNF: c b^{1, 182}_2 ∨ -b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ p_182 ∨ -b^{1, 183}_2 c b^{1, 182}_2 ∨ -b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ p_182 ∨ -b^{1, 183}_1 c b^{1, 182}_2 ∨ -b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ p_182 ∨ b^{1, 183}_0 c in DIMACS: 1706 -1707 1708 182 -1709 0 1706 -1707 1708 182 -1710 0 1706 -1707 1708 182 1711 0 c 1-1 --> 0 c (-b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ b^{1, 182}_0 ∧ -p_182) -> (-b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ -b^{1, 183}_0) c in CNF: c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ p_182 ∨ -b^{1, 183}_2 c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ p_182 ∨ -b^{1, 183}_1 c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ p_182 ∨ -b^{1, 183}_0 c in DIMACS: 1706 1707 -1708 182 -1709 0 1706 1707 -1708 182 -1710 0 1706 1707 -1708 182 -1711 0 c 0-1 --> -1 c (-b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ -b^{1, 182}_0 ∧ -p_182) -> ( b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ b^{1, 183}_0) c in CNF: c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ p_182 ∨ b^{1, 183}_2 c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ p_182 ∨ -b^{1, 183}_1 c b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ p_182 ∨ b^{1, 183}_0 c in DIMACS: 1706 1707 1708 182 1709 0 1706 1707 1708 182 -1710 0 1706 1707 1708 182 1711 0 c -1-1 --> -2 c ( b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ b^{1, 182}_0 ∧ -p_182) -> ( b^{1, 183}_2 ∧ b^{1, 183}_1 ∧ -b^{1, 183}_0) c in CNF: c -b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ p_182 ∨ b^{1, 183}_2 c -b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ p_182 ∨ b^{1, 183}_1 c -b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ p_182 ∨ -b^{1, 183}_0 c in DIMACS: -1706 1707 -1708 182 1709 0 -1706 1707 -1708 182 1710 0 -1706 1707 -1708 182 -1711 0 c -2-1 --> break c ( b^{1, 182}_2 ∧ b^{1, 182}_1 ∧ -b^{1, 182}_0 ∧ -p_182) -> break c in CNF: c -b^{1, 182}_2 ∨ -b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ p_182 ∨ break c in DIMACS: -1706 -1707 1708 182 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 182}_2 ∧ -b^{1, 182}_1 ∧ -b^{1, 182}_0 ∧ true) c in CNF: c -b^{1, 182}_2 ∨ b^{1, 182}_1 ∨ b^{1, 182}_0 ∨ false c in DIMACS: -1706 1707 1708 0 c 3 does not represent an automaton state. c -(-b^{1, 182}_2 ∧ b^{1, 182}_1 ∧ b^{1, 182}_0 ∧ true) c in CNF: c b^{1, 182}_2 ∨ -b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ false c in DIMACS: 1706 -1707 -1708 0 c -3 does not represent an automaton state. c -( b^{1, 182}_2 ∧ b^{1, 182}_1 ∧ b^{1, 182}_0 ∧ true) c in CNF: c -b^{1, 182}_2 ∨ -b^{1, 182}_1 ∨ -b^{1, 182}_0 ∨ false c in DIMACS: -1706 -1707 -1708 0 c i = 183 c -2+1 --> -1 c ( b^{1, 183}_2 ∧ b^{1, 183}_1 ∧ -b^{1, 183}_0 ∧ p_183) -> ( b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ b^{1, 184}_0) c in CNF: c -b^{1, 183}_2 ∨ -b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ -p_183 ∨ b^{1, 184}_2 c -b^{1, 183}_2 ∨ -b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ -p_183 ∨ -b^{1, 184}_1 c -b^{1, 183}_2 ∨ -b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ -p_183 ∨ b^{1, 184}_0 c in DIMACS: -1709 -1710 1711 -183 1712 0 -1709 -1710 1711 -183 -1713 0 -1709 -1710 1711 -183 1714 0 c -1+1 --> 0 c ( b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ b^{1, 183}_0 ∧ p_183) -> (-b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ -b^{1, 184}_0) c in CNF: c -b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ -p_183 ∨ -b^{1, 184}_2 c -b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ -p_183 ∨ -b^{1, 184}_1 c -b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ -p_183 ∨ -b^{1, 184}_0 c in DIMACS: -1709 1710 -1711 -183 -1712 0 -1709 1710 -1711 -183 -1713 0 -1709 1710 -1711 -183 -1714 0 c 0+1 --> 1 c (-b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ -b^{1, 183}_0 ∧ p_183) -> (-b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ b^{1, 184}_0) c in CNF: c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ -p_183 ∨ -b^{1, 184}_2 c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ -p_183 ∨ -b^{1, 184}_1 c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ -p_183 ∨ b^{1, 184}_0 c in DIMACS: 1709 1710 1711 -183 -1712 0 1709 1710 1711 -183 -1713 0 1709 1710 1711 -183 1714 0 c 1+1 --> 2 c (-b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ b^{1, 183}_0 ∧ p_183) -> (-b^{1, 184}_2 ∧ b^{1, 184}_1 ∧ -b^{1, 184}_0) c in CNF: c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ -p_183 ∨ -b^{1, 184}_2 c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ -p_183 ∨ b^{1, 184}_1 c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ -p_183 ∨ -b^{1, 184}_0 c in DIMACS: 1709 1710 -1711 -183 -1712 0 1709 1710 -1711 -183 1713 0 1709 1710 -1711 -183 -1714 0 c 2+1 --> break c (-b^{1, 183}_2 ∧ b^{1, 183}_1 ∧ -b^{1, 183}_0 ∧ p_183) -> break c in CNF: c b^{1, 183}_2 ∨ -b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ -p_183 ∨ break c in DIMACS: 1709 -1710 1711 -183 1162 0 c 2-1 --> 1 c (-b^{1, 183}_2 ∧ b^{1, 183}_1 ∧ -b^{1, 183}_0 ∧ -p_183) -> (-b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ b^{1, 184}_0) c in CNF: c b^{1, 183}_2 ∨ -b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ p_183 ∨ -b^{1, 184}_2 c b^{1, 183}_2 ∨ -b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ p_183 ∨ -b^{1, 184}_1 c b^{1, 183}_2 ∨ -b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ p_183 ∨ b^{1, 184}_0 c in DIMACS: 1709 -1710 1711 183 -1712 0 1709 -1710 1711 183 -1713 0 1709 -1710 1711 183 1714 0 c 1-1 --> 0 c (-b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ b^{1, 183}_0 ∧ -p_183) -> (-b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ -b^{1, 184}_0) c in CNF: c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ p_183 ∨ -b^{1, 184}_2 c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ p_183 ∨ -b^{1, 184}_1 c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ p_183 ∨ -b^{1, 184}_0 c in DIMACS: 1709 1710 -1711 183 -1712 0 1709 1710 -1711 183 -1713 0 1709 1710 -1711 183 -1714 0 c 0-1 --> -1 c (-b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ -b^{1, 183}_0 ∧ -p_183) -> ( b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ b^{1, 184}_0) c in CNF: c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ p_183 ∨ b^{1, 184}_2 c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ p_183 ∨ -b^{1, 184}_1 c b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ p_183 ∨ b^{1, 184}_0 c in DIMACS: 1709 1710 1711 183 1712 0 1709 1710 1711 183 -1713 0 1709 1710 1711 183 1714 0 c -1-1 --> -2 c ( b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ b^{1, 183}_0 ∧ -p_183) -> ( b^{1, 184}_2 ∧ b^{1, 184}_1 ∧ -b^{1, 184}_0) c in CNF: c -b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ p_183 ∨ b^{1, 184}_2 c -b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ p_183 ∨ b^{1, 184}_1 c -b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ p_183 ∨ -b^{1, 184}_0 c in DIMACS: -1709 1710 -1711 183 1712 0 -1709 1710 -1711 183 1713 0 -1709 1710 -1711 183 -1714 0 c -2-1 --> break c ( b^{1, 183}_2 ∧ b^{1, 183}_1 ∧ -b^{1, 183}_0 ∧ -p_183) -> break c in CNF: c -b^{1, 183}_2 ∨ -b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ p_183 ∨ break c in DIMACS: -1709 -1710 1711 183 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 183}_2 ∧ -b^{1, 183}_1 ∧ -b^{1, 183}_0 ∧ true) c in CNF: c -b^{1, 183}_2 ∨ b^{1, 183}_1 ∨ b^{1, 183}_0 ∨ false c in DIMACS: -1709 1710 1711 0 c 3 does not represent an automaton state. c -(-b^{1, 183}_2 ∧ b^{1, 183}_1 ∧ b^{1, 183}_0 ∧ true) c in CNF: c b^{1, 183}_2 ∨ -b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ false c in DIMACS: 1709 -1710 -1711 0 c -3 does not represent an automaton state. c -( b^{1, 183}_2 ∧ b^{1, 183}_1 ∧ b^{1, 183}_0 ∧ true) c in CNF: c -b^{1, 183}_2 ∨ -b^{1, 183}_1 ∨ -b^{1, 183}_0 ∨ false c in DIMACS: -1709 -1710 -1711 0 c i = 184 c -2+1 --> -1 c ( b^{1, 184}_2 ∧ b^{1, 184}_1 ∧ -b^{1, 184}_0 ∧ p_184) -> ( b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ b^{1, 185}_0) c in CNF: c -b^{1, 184}_2 ∨ -b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ -p_184 ∨ b^{1, 185}_2 c -b^{1, 184}_2 ∨ -b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ -p_184 ∨ -b^{1, 185}_1 c -b^{1, 184}_2 ∨ -b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ -p_184 ∨ b^{1, 185}_0 c in DIMACS: -1712 -1713 1714 -184 1715 0 -1712 -1713 1714 -184 -1716 0 -1712 -1713 1714 -184 1717 0 c -1+1 --> 0 c ( b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ b^{1, 184}_0 ∧ p_184) -> (-b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ -b^{1, 185}_0) c in CNF: c -b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ -p_184 ∨ -b^{1, 185}_2 c -b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ -p_184 ∨ -b^{1, 185}_1 c -b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ -p_184 ∨ -b^{1, 185}_0 c in DIMACS: -1712 1713 -1714 -184 -1715 0 -1712 1713 -1714 -184 -1716 0 -1712 1713 -1714 -184 -1717 0 c 0+1 --> 1 c (-b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ -b^{1, 184}_0 ∧ p_184) -> (-b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ b^{1, 185}_0) c in CNF: c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ -p_184 ∨ -b^{1, 185}_2 c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ -p_184 ∨ -b^{1, 185}_1 c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ -p_184 ∨ b^{1, 185}_0 c in DIMACS: 1712 1713 1714 -184 -1715 0 1712 1713 1714 -184 -1716 0 1712 1713 1714 -184 1717 0 c 1+1 --> 2 c (-b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ b^{1, 184}_0 ∧ p_184) -> (-b^{1, 185}_2 ∧ b^{1, 185}_1 ∧ -b^{1, 185}_0) c in CNF: c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ -p_184 ∨ -b^{1, 185}_2 c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ -p_184 ∨ b^{1, 185}_1 c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ -p_184 ∨ -b^{1, 185}_0 c in DIMACS: 1712 1713 -1714 -184 -1715 0 1712 1713 -1714 -184 1716 0 1712 1713 -1714 -184 -1717 0 c 2+1 --> break c (-b^{1, 184}_2 ∧ b^{1, 184}_1 ∧ -b^{1, 184}_0 ∧ p_184) -> break c in CNF: c b^{1, 184}_2 ∨ -b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ -p_184 ∨ break c in DIMACS: 1712 -1713 1714 -184 1162 0 c 2-1 --> 1 c (-b^{1, 184}_2 ∧ b^{1, 184}_1 ∧ -b^{1, 184}_0 ∧ -p_184) -> (-b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ b^{1, 185}_0) c in CNF: c b^{1, 184}_2 ∨ -b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ p_184 ∨ -b^{1, 185}_2 c b^{1, 184}_2 ∨ -b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ p_184 ∨ -b^{1, 185}_1 c b^{1, 184}_2 ∨ -b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ p_184 ∨ b^{1, 185}_0 c in DIMACS: 1712 -1713 1714 184 -1715 0 1712 -1713 1714 184 -1716 0 1712 -1713 1714 184 1717 0 c 1-1 --> 0 c (-b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ b^{1, 184}_0 ∧ -p_184) -> (-b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ -b^{1, 185}_0) c in CNF: c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ p_184 ∨ -b^{1, 185}_2 c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ p_184 ∨ -b^{1, 185}_1 c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ p_184 ∨ -b^{1, 185}_0 c in DIMACS: 1712 1713 -1714 184 -1715 0 1712 1713 -1714 184 -1716 0 1712 1713 -1714 184 -1717 0 c 0-1 --> -1 c (-b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ -b^{1, 184}_0 ∧ -p_184) -> ( b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ b^{1, 185}_0) c in CNF: c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ p_184 ∨ b^{1, 185}_2 c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ p_184 ∨ -b^{1, 185}_1 c b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ p_184 ∨ b^{1, 185}_0 c in DIMACS: 1712 1713 1714 184 1715 0 1712 1713 1714 184 -1716 0 1712 1713 1714 184 1717 0 c -1-1 --> -2 c ( b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ b^{1, 184}_0 ∧ -p_184) -> ( b^{1, 185}_2 ∧ b^{1, 185}_1 ∧ -b^{1, 185}_0) c in CNF: c -b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ p_184 ∨ b^{1, 185}_2 c -b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ p_184 ∨ b^{1, 185}_1 c -b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ p_184 ∨ -b^{1, 185}_0 c in DIMACS: -1712 1713 -1714 184 1715 0 -1712 1713 -1714 184 1716 0 -1712 1713 -1714 184 -1717 0 c -2-1 --> break c ( b^{1, 184}_2 ∧ b^{1, 184}_1 ∧ -b^{1, 184}_0 ∧ -p_184) -> break c in CNF: c -b^{1, 184}_2 ∨ -b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ p_184 ∨ break c in DIMACS: -1712 -1713 1714 184 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 184}_2 ∧ -b^{1, 184}_1 ∧ -b^{1, 184}_0 ∧ true) c in CNF: c -b^{1, 184}_2 ∨ b^{1, 184}_1 ∨ b^{1, 184}_0 ∨ false c in DIMACS: -1712 1713 1714 0 c 3 does not represent an automaton state. c -(-b^{1, 184}_2 ∧ b^{1, 184}_1 ∧ b^{1, 184}_0 ∧ true) c in CNF: c b^{1, 184}_2 ∨ -b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ false c in DIMACS: 1712 -1713 -1714 0 c -3 does not represent an automaton state. c -( b^{1, 184}_2 ∧ b^{1, 184}_1 ∧ b^{1, 184}_0 ∧ true) c in CNF: c -b^{1, 184}_2 ∨ -b^{1, 184}_1 ∨ -b^{1, 184}_0 ∨ false c in DIMACS: -1712 -1713 -1714 0 c i = 185 c -2+1 --> -1 c ( b^{1, 185}_2 ∧ b^{1, 185}_1 ∧ -b^{1, 185}_0 ∧ p_185) -> ( b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ b^{1, 186}_0) c in CNF: c -b^{1, 185}_2 ∨ -b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ -p_185 ∨ b^{1, 186}_2 c -b^{1, 185}_2 ∨ -b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ -p_185 ∨ -b^{1, 186}_1 c -b^{1, 185}_2 ∨ -b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ -p_185 ∨ b^{1, 186}_0 c in DIMACS: -1715 -1716 1717 -185 1718 0 -1715 -1716 1717 -185 -1719 0 -1715 -1716 1717 -185 1720 0 c -1+1 --> 0 c ( b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ b^{1, 185}_0 ∧ p_185) -> (-b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ -b^{1, 186}_0) c in CNF: c -b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ -p_185 ∨ -b^{1, 186}_2 c -b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ -p_185 ∨ -b^{1, 186}_1 c -b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ -p_185 ∨ -b^{1, 186}_0 c in DIMACS: -1715 1716 -1717 -185 -1718 0 -1715 1716 -1717 -185 -1719 0 -1715 1716 -1717 -185 -1720 0 c 0+1 --> 1 c (-b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ -b^{1, 185}_0 ∧ p_185) -> (-b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ b^{1, 186}_0) c in CNF: c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ -p_185 ∨ -b^{1, 186}_2 c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ -p_185 ∨ -b^{1, 186}_1 c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ -p_185 ∨ b^{1, 186}_0 c in DIMACS: 1715 1716 1717 -185 -1718 0 1715 1716 1717 -185 -1719 0 1715 1716 1717 -185 1720 0 c 1+1 --> 2 c (-b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ b^{1, 185}_0 ∧ p_185) -> (-b^{1, 186}_2 ∧ b^{1, 186}_1 ∧ -b^{1, 186}_0) c in CNF: c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ -p_185 ∨ -b^{1, 186}_2 c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ -p_185 ∨ b^{1, 186}_1 c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ -p_185 ∨ -b^{1, 186}_0 c in DIMACS: 1715 1716 -1717 -185 -1718 0 1715 1716 -1717 -185 1719 0 1715 1716 -1717 -185 -1720 0 c 2+1 --> break c (-b^{1, 185}_2 ∧ b^{1, 185}_1 ∧ -b^{1, 185}_0 ∧ p_185) -> break c in CNF: c b^{1, 185}_2 ∨ -b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ -p_185 ∨ break c in DIMACS: 1715 -1716 1717 -185 1162 0 c 2-1 --> 1 c (-b^{1, 185}_2 ∧ b^{1, 185}_1 ∧ -b^{1, 185}_0 ∧ -p_185) -> (-b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ b^{1, 186}_0) c in CNF: c b^{1, 185}_2 ∨ -b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ p_185 ∨ -b^{1, 186}_2 c b^{1, 185}_2 ∨ -b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ p_185 ∨ -b^{1, 186}_1 c b^{1, 185}_2 ∨ -b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ p_185 ∨ b^{1, 186}_0 c in DIMACS: 1715 -1716 1717 185 -1718 0 1715 -1716 1717 185 -1719 0 1715 -1716 1717 185 1720 0 c 1-1 --> 0 c (-b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ b^{1, 185}_0 ∧ -p_185) -> (-b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ -b^{1, 186}_0) c in CNF: c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ p_185 ∨ -b^{1, 186}_2 c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ p_185 ∨ -b^{1, 186}_1 c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ p_185 ∨ -b^{1, 186}_0 c in DIMACS: 1715 1716 -1717 185 -1718 0 1715 1716 -1717 185 -1719 0 1715 1716 -1717 185 -1720 0 c 0-1 --> -1 c (-b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ -b^{1, 185}_0 ∧ -p_185) -> ( b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ b^{1, 186}_0) c in CNF: c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ p_185 ∨ b^{1, 186}_2 c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ p_185 ∨ -b^{1, 186}_1 c b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ p_185 ∨ b^{1, 186}_0 c in DIMACS: 1715 1716 1717 185 1718 0 1715 1716 1717 185 -1719 0 1715 1716 1717 185 1720 0 c -1-1 --> -2 c ( b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ b^{1, 185}_0 ∧ -p_185) -> ( b^{1, 186}_2 ∧ b^{1, 186}_1 ∧ -b^{1, 186}_0) c in CNF: c -b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ p_185 ∨ b^{1, 186}_2 c -b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ p_185 ∨ b^{1, 186}_1 c -b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ p_185 ∨ -b^{1, 186}_0 c in DIMACS: -1715 1716 -1717 185 1718 0 -1715 1716 -1717 185 1719 0 -1715 1716 -1717 185 -1720 0 c -2-1 --> break c ( b^{1, 185}_2 ∧ b^{1, 185}_1 ∧ -b^{1, 185}_0 ∧ -p_185) -> break c in CNF: c -b^{1, 185}_2 ∨ -b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ p_185 ∨ break c in DIMACS: -1715 -1716 1717 185 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 185}_2 ∧ -b^{1, 185}_1 ∧ -b^{1, 185}_0 ∧ true) c in CNF: c -b^{1, 185}_2 ∨ b^{1, 185}_1 ∨ b^{1, 185}_0 ∨ false c in DIMACS: -1715 1716 1717 0 c 3 does not represent an automaton state. c -(-b^{1, 185}_2 ∧ b^{1, 185}_1 ∧ b^{1, 185}_0 ∧ true) c in CNF: c b^{1, 185}_2 ∨ -b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ false c in DIMACS: 1715 -1716 -1717 0 c -3 does not represent an automaton state. c -( b^{1, 185}_2 ∧ b^{1, 185}_1 ∧ b^{1, 185}_0 ∧ true) c in CNF: c -b^{1, 185}_2 ∨ -b^{1, 185}_1 ∨ -b^{1, 185}_0 ∨ false c in DIMACS: -1715 -1716 -1717 0 c i = 186 c -2+1 --> -1 c ( b^{1, 186}_2 ∧ b^{1, 186}_1 ∧ -b^{1, 186}_0 ∧ p_186) -> ( b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ b^{1, 187}_0) c in CNF: c -b^{1, 186}_2 ∨ -b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ -p_186 ∨ b^{1, 187}_2 c -b^{1, 186}_2 ∨ -b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ -p_186 ∨ -b^{1, 187}_1 c -b^{1, 186}_2 ∨ -b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ -p_186 ∨ b^{1, 187}_0 c in DIMACS: -1718 -1719 1720 -186 1721 0 -1718 -1719 1720 -186 -1722 0 -1718 -1719 1720 -186 1723 0 c -1+1 --> 0 c ( b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ b^{1, 186}_0 ∧ p_186) -> (-b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ -b^{1, 187}_0) c in CNF: c -b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ -p_186 ∨ -b^{1, 187}_2 c -b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ -p_186 ∨ -b^{1, 187}_1 c -b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ -p_186 ∨ -b^{1, 187}_0 c in DIMACS: -1718 1719 -1720 -186 -1721 0 -1718 1719 -1720 -186 -1722 0 -1718 1719 -1720 -186 -1723 0 c 0+1 --> 1 c (-b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ -b^{1, 186}_0 ∧ p_186) -> (-b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ b^{1, 187}_0) c in CNF: c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ -p_186 ∨ -b^{1, 187}_2 c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ -p_186 ∨ -b^{1, 187}_1 c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ -p_186 ∨ b^{1, 187}_0 c in DIMACS: 1718 1719 1720 -186 -1721 0 1718 1719 1720 -186 -1722 0 1718 1719 1720 -186 1723 0 c 1+1 --> 2 c (-b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ b^{1, 186}_0 ∧ p_186) -> (-b^{1, 187}_2 ∧ b^{1, 187}_1 ∧ -b^{1, 187}_0) c in CNF: c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ -p_186 ∨ -b^{1, 187}_2 c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ -p_186 ∨ b^{1, 187}_1 c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ -p_186 ∨ -b^{1, 187}_0 c in DIMACS: 1718 1719 -1720 -186 -1721 0 1718 1719 -1720 -186 1722 0 1718 1719 -1720 -186 -1723 0 c 2+1 --> break c (-b^{1, 186}_2 ∧ b^{1, 186}_1 ∧ -b^{1, 186}_0 ∧ p_186) -> break c in CNF: c b^{1, 186}_2 ∨ -b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ -p_186 ∨ break c in DIMACS: 1718 -1719 1720 -186 1162 0 c 2-1 --> 1 c (-b^{1, 186}_2 ∧ b^{1, 186}_1 ∧ -b^{1, 186}_0 ∧ -p_186) -> (-b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ b^{1, 187}_0) c in CNF: c b^{1, 186}_2 ∨ -b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ p_186 ∨ -b^{1, 187}_2 c b^{1, 186}_2 ∨ -b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ p_186 ∨ -b^{1, 187}_1 c b^{1, 186}_2 ∨ -b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ p_186 ∨ b^{1, 187}_0 c in DIMACS: 1718 -1719 1720 186 -1721 0 1718 -1719 1720 186 -1722 0 1718 -1719 1720 186 1723 0 c 1-1 --> 0 c (-b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ b^{1, 186}_0 ∧ -p_186) -> (-b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ -b^{1, 187}_0) c in CNF: c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ p_186 ∨ -b^{1, 187}_2 c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ p_186 ∨ -b^{1, 187}_1 c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ p_186 ∨ -b^{1, 187}_0 c in DIMACS: 1718 1719 -1720 186 -1721 0 1718 1719 -1720 186 -1722 0 1718 1719 -1720 186 -1723 0 c 0-1 --> -1 c (-b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ -b^{1, 186}_0 ∧ -p_186) -> ( b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ b^{1, 187}_0) c in CNF: c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ p_186 ∨ b^{1, 187}_2 c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ p_186 ∨ -b^{1, 187}_1 c b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ p_186 ∨ b^{1, 187}_0 c in DIMACS: 1718 1719 1720 186 1721 0 1718 1719 1720 186 -1722 0 1718 1719 1720 186 1723 0 c -1-1 --> -2 c ( b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ b^{1, 186}_0 ∧ -p_186) -> ( b^{1, 187}_2 ∧ b^{1, 187}_1 ∧ -b^{1, 187}_0) c in CNF: c -b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ p_186 ∨ b^{1, 187}_2 c -b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ p_186 ∨ b^{1, 187}_1 c -b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ p_186 ∨ -b^{1, 187}_0 c in DIMACS: -1718 1719 -1720 186 1721 0 -1718 1719 -1720 186 1722 0 -1718 1719 -1720 186 -1723 0 c -2-1 --> break c ( b^{1, 186}_2 ∧ b^{1, 186}_1 ∧ -b^{1, 186}_0 ∧ -p_186) -> break c in CNF: c -b^{1, 186}_2 ∨ -b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ p_186 ∨ break c in DIMACS: -1718 -1719 1720 186 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 186}_2 ∧ -b^{1, 186}_1 ∧ -b^{1, 186}_0 ∧ true) c in CNF: c -b^{1, 186}_2 ∨ b^{1, 186}_1 ∨ b^{1, 186}_0 ∨ false c in DIMACS: -1718 1719 1720 0 c 3 does not represent an automaton state. c -(-b^{1, 186}_2 ∧ b^{1, 186}_1 ∧ b^{1, 186}_0 ∧ true) c in CNF: c b^{1, 186}_2 ∨ -b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ false c in DIMACS: 1718 -1719 -1720 0 c -3 does not represent an automaton state. c -( b^{1, 186}_2 ∧ b^{1, 186}_1 ∧ b^{1, 186}_0 ∧ true) c in CNF: c -b^{1, 186}_2 ∨ -b^{1, 186}_1 ∨ -b^{1, 186}_0 ∨ false c in DIMACS: -1718 -1719 -1720 0 c i = 187 c -2+1 --> -1 c ( b^{1, 187}_2 ∧ b^{1, 187}_1 ∧ -b^{1, 187}_0 ∧ p_187) -> ( b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ b^{1, 188}_0) c in CNF: c -b^{1, 187}_2 ∨ -b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ -p_187 ∨ b^{1, 188}_2 c -b^{1, 187}_2 ∨ -b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ -p_187 ∨ -b^{1, 188}_1 c -b^{1, 187}_2 ∨ -b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ -p_187 ∨ b^{1, 188}_0 c in DIMACS: -1721 -1722 1723 -187 1724 0 -1721 -1722 1723 -187 -1725 0 -1721 -1722 1723 -187 1726 0 c -1+1 --> 0 c ( b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ b^{1, 187}_0 ∧ p_187) -> (-b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ -b^{1, 188}_0) c in CNF: c -b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ -p_187 ∨ -b^{1, 188}_2 c -b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ -p_187 ∨ -b^{1, 188}_1 c -b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ -p_187 ∨ -b^{1, 188}_0 c in DIMACS: -1721 1722 -1723 -187 -1724 0 -1721 1722 -1723 -187 -1725 0 -1721 1722 -1723 -187 -1726 0 c 0+1 --> 1 c (-b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ -b^{1, 187}_0 ∧ p_187) -> (-b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ b^{1, 188}_0) c in CNF: c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ -p_187 ∨ -b^{1, 188}_2 c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ -p_187 ∨ -b^{1, 188}_1 c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ -p_187 ∨ b^{1, 188}_0 c in DIMACS: 1721 1722 1723 -187 -1724 0 1721 1722 1723 -187 -1725 0 1721 1722 1723 -187 1726 0 c 1+1 --> 2 c (-b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ b^{1, 187}_0 ∧ p_187) -> (-b^{1, 188}_2 ∧ b^{1, 188}_1 ∧ -b^{1, 188}_0) c in CNF: c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ -p_187 ∨ -b^{1, 188}_2 c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ -p_187 ∨ b^{1, 188}_1 c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ -p_187 ∨ -b^{1, 188}_0 c in DIMACS: 1721 1722 -1723 -187 -1724 0 1721 1722 -1723 -187 1725 0 1721 1722 -1723 -187 -1726 0 c 2+1 --> break c (-b^{1, 187}_2 ∧ b^{1, 187}_1 ∧ -b^{1, 187}_0 ∧ p_187) -> break c in CNF: c b^{1, 187}_2 ∨ -b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ -p_187 ∨ break c in DIMACS: 1721 -1722 1723 -187 1162 0 c 2-1 --> 1 c (-b^{1, 187}_2 ∧ b^{1, 187}_1 ∧ -b^{1, 187}_0 ∧ -p_187) -> (-b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ b^{1, 188}_0) c in CNF: c b^{1, 187}_2 ∨ -b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ p_187 ∨ -b^{1, 188}_2 c b^{1, 187}_2 ∨ -b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ p_187 ∨ -b^{1, 188}_1 c b^{1, 187}_2 ∨ -b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ p_187 ∨ b^{1, 188}_0 c in DIMACS: 1721 -1722 1723 187 -1724 0 1721 -1722 1723 187 -1725 0 1721 -1722 1723 187 1726 0 c 1-1 --> 0 c (-b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ b^{1, 187}_0 ∧ -p_187) -> (-b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ -b^{1, 188}_0) c in CNF: c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ p_187 ∨ -b^{1, 188}_2 c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ p_187 ∨ -b^{1, 188}_1 c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ p_187 ∨ -b^{1, 188}_0 c in DIMACS: 1721 1722 -1723 187 -1724 0 1721 1722 -1723 187 -1725 0 1721 1722 -1723 187 -1726 0 c 0-1 --> -1 c (-b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ -b^{1, 187}_0 ∧ -p_187) -> ( b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ b^{1, 188}_0) c in CNF: c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ p_187 ∨ b^{1, 188}_2 c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ p_187 ∨ -b^{1, 188}_1 c b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ p_187 ∨ b^{1, 188}_0 c in DIMACS: 1721 1722 1723 187 1724 0 1721 1722 1723 187 -1725 0 1721 1722 1723 187 1726 0 c -1-1 --> -2 c ( b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ b^{1, 187}_0 ∧ -p_187) -> ( b^{1, 188}_2 ∧ b^{1, 188}_1 ∧ -b^{1, 188}_0) c in CNF: c -b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ p_187 ∨ b^{1, 188}_2 c -b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ p_187 ∨ b^{1, 188}_1 c -b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ p_187 ∨ -b^{1, 188}_0 c in DIMACS: -1721 1722 -1723 187 1724 0 -1721 1722 -1723 187 1725 0 -1721 1722 -1723 187 -1726 0 c -2-1 --> break c ( b^{1, 187}_2 ∧ b^{1, 187}_1 ∧ -b^{1, 187}_0 ∧ -p_187) -> break c in CNF: c -b^{1, 187}_2 ∨ -b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ p_187 ∨ break c in DIMACS: -1721 -1722 1723 187 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 187}_2 ∧ -b^{1, 187}_1 ∧ -b^{1, 187}_0 ∧ true) c in CNF: c -b^{1, 187}_2 ∨ b^{1, 187}_1 ∨ b^{1, 187}_0 ∨ false c in DIMACS: -1721 1722 1723 0 c 3 does not represent an automaton state. c -(-b^{1, 187}_2 ∧ b^{1, 187}_1 ∧ b^{1, 187}_0 ∧ true) c in CNF: c b^{1, 187}_2 ∨ -b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ false c in DIMACS: 1721 -1722 -1723 0 c -3 does not represent an automaton state. c -( b^{1, 187}_2 ∧ b^{1, 187}_1 ∧ b^{1, 187}_0 ∧ true) c in CNF: c -b^{1, 187}_2 ∨ -b^{1, 187}_1 ∨ -b^{1, 187}_0 ∨ false c in DIMACS: -1721 -1722 -1723 0 c i = 188 c -2+1 --> -1 c ( b^{1, 188}_2 ∧ b^{1, 188}_1 ∧ -b^{1, 188}_0 ∧ p_188) -> ( b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ b^{1, 189}_0) c in CNF: c -b^{1, 188}_2 ∨ -b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ -p_188 ∨ b^{1, 189}_2 c -b^{1, 188}_2 ∨ -b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ -p_188 ∨ -b^{1, 189}_1 c -b^{1, 188}_2 ∨ -b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ -p_188 ∨ b^{1, 189}_0 c in DIMACS: -1724 -1725 1726 -188 1727 0 -1724 -1725 1726 -188 -1728 0 -1724 -1725 1726 -188 1729 0 c -1+1 --> 0 c ( b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ b^{1, 188}_0 ∧ p_188) -> (-b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ -b^{1, 189}_0) c in CNF: c -b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ -p_188 ∨ -b^{1, 189}_2 c -b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ -p_188 ∨ -b^{1, 189}_1 c -b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ -p_188 ∨ -b^{1, 189}_0 c in DIMACS: -1724 1725 -1726 -188 -1727 0 -1724 1725 -1726 -188 -1728 0 -1724 1725 -1726 -188 -1729 0 c 0+1 --> 1 c (-b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ -b^{1, 188}_0 ∧ p_188) -> (-b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ b^{1, 189}_0) c in CNF: c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ -p_188 ∨ -b^{1, 189}_2 c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ -p_188 ∨ -b^{1, 189}_1 c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ -p_188 ∨ b^{1, 189}_0 c in DIMACS: 1724 1725 1726 -188 -1727 0 1724 1725 1726 -188 -1728 0 1724 1725 1726 -188 1729 0 c 1+1 --> 2 c (-b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ b^{1, 188}_0 ∧ p_188) -> (-b^{1, 189}_2 ∧ b^{1, 189}_1 ∧ -b^{1, 189}_0) c in CNF: c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ -p_188 ∨ -b^{1, 189}_2 c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ -p_188 ∨ b^{1, 189}_1 c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ -p_188 ∨ -b^{1, 189}_0 c in DIMACS: 1724 1725 -1726 -188 -1727 0 1724 1725 -1726 -188 1728 0 1724 1725 -1726 -188 -1729 0 c 2+1 --> break c (-b^{1, 188}_2 ∧ b^{1, 188}_1 ∧ -b^{1, 188}_0 ∧ p_188) -> break c in CNF: c b^{1, 188}_2 ∨ -b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ -p_188 ∨ break c in DIMACS: 1724 -1725 1726 -188 1162 0 c 2-1 --> 1 c (-b^{1, 188}_2 ∧ b^{1, 188}_1 ∧ -b^{1, 188}_0 ∧ -p_188) -> (-b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ b^{1, 189}_0) c in CNF: c b^{1, 188}_2 ∨ -b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ p_188 ∨ -b^{1, 189}_2 c b^{1, 188}_2 ∨ -b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ p_188 ∨ -b^{1, 189}_1 c b^{1, 188}_2 ∨ -b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ p_188 ∨ b^{1, 189}_0 c in DIMACS: 1724 -1725 1726 188 -1727 0 1724 -1725 1726 188 -1728 0 1724 -1725 1726 188 1729 0 c 1-1 --> 0 c (-b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ b^{1, 188}_0 ∧ -p_188) -> (-b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ -b^{1, 189}_0) c in CNF: c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ p_188 ∨ -b^{1, 189}_2 c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ p_188 ∨ -b^{1, 189}_1 c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ p_188 ∨ -b^{1, 189}_0 c in DIMACS: 1724 1725 -1726 188 -1727 0 1724 1725 -1726 188 -1728 0 1724 1725 -1726 188 -1729 0 c 0-1 --> -1 c (-b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ -b^{1, 188}_0 ∧ -p_188) -> ( b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ b^{1, 189}_0) c in CNF: c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ p_188 ∨ b^{1, 189}_2 c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ p_188 ∨ -b^{1, 189}_1 c b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ p_188 ∨ b^{1, 189}_0 c in DIMACS: 1724 1725 1726 188 1727 0 1724 1725 1726 188 -1728 0 1724 1725 1726 188 1729 0 c -1-1 --> -2 c ( b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ b^{1, 188}_0 ∧ -p_188) -> ( b^{1, 189}_2 ∧ b^{1, 189}_1 ∧ -b^{1, 189}_0) c in CNF: c -b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ p_188 ∨ b^{1, 189}_2 c -b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ p_188 ∨ b^{1, 189}_1 c -b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ p_188 ∨ -b^{1, 189}_0 c in DIMACS: -1724 1725 -1726 188 1727 0 -1724 1725 -1726 188 1728 0 -1724 1725 -1726 188 -1729 0 c -2-1 --> break c ( b^{1, 188}_2 ∧ b^{1, 188}_1 ∧ -b^{1, 188}_0 ∧ -p_188) -> break c in CNF: c -b^{1, 188}_2 ∨ -b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ p_188 ∨ break c in DIMACS: -1724 -1725 1726 188 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 188}_2 ∧ -b^{1, 188}_1 ∧ -b^{1, 188}_0 ∧ true) c in CNF: c -b^{1, 188}_2 ∨ b^{1, 188}_1 ∨ b^{1, 188}_0 ∨ false c in DIMACS: -1724 1725 1726 0 c 3 does not represent an automaton state. c -(-b^{1, 188}_2 ∧ b^{1, 188}_1 ∧ b^{1, 188}_0 ∧ true) c in CNF: c b^{1, 188}_2 ∨ -b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ false c in DIMACS: 1724 -1725 -1726 0 c -3 does not represent an automaton state. c -( b^{1, 188}_2 ∧ b^{1, 188}_1 ∧ b^{1, 188}_0 ∧ true) c in CNF: c -b^{1, 188}_2 ∨ -b^{1, 188}_1 ∨ -b^{1, 188}_0 ∨ false c in DIMACS: -1724 -1725 -1726 0 c i = 189 c -2+1 --> -1 c ( b^{1, 189}_2 ∧ b^{1, 189}_1 ∧ -b^{1, 189}_0 ∧ p_189) -> ( b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ b^{1, 190}_0) c in CNF: c -b^{1, 189}_2 ∨ -b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ -p_189 ∨ b^{1, 190}_2 c -b^{1, 189}_2 ∨ -b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ -p_189 ∨ -b^{1, 190}_1 c -b^{1, 189}_2 ∨ -b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ -p_189 ∨ b^{1, 190}_0 c in DIMACS: -1727 -1728 1729 -189 1730 0 -1727 -1728 1729 -189 -1731 0 -1727 -1728 1729 -189 1732 0 c -1+1 --> 0 c ( b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ b^{1, 189}_0 ∧ p_189) -> (-b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ -b^{1, 190}_0) c in CNF: c -b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ -p_189 ∨ -b^{1, 190}_2 c -b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ -p_189 ∨ -b^{1, 190}_1 c -b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ -p_189 ∨ -b^{1, 190}_0 c in DIMACS: -1727 1728 -1729 -189 -1730 0 -1727 1728 -1729 -189 -1731 0 -1727 1728 -1729 -189 -1732 0 c 0+1 --> 1 c (-b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ -b^{1, 189}_0 ∧ p_189) -> (-b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ b^{1, 190}_0) c in CNF: c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ -p_189 ∨ -b^{1, 190}_2 c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ -p_189 ∨ -b^{1, 190}_1 c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ -p_189 ∨ b^{1, 190}_0 c in DIMACS: 1727 1728 1729 -189 -1730 0 1727 1728 1729 -189 -1731 0 1727 1728 1729 -189 1732 0 c 1+1 --> 2 c (-b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ b^{1, 189}_0 ∧ p_189) -> (-b^{1, 190}_2 ∧ b^{1, 190}_1 ∧ -b^{1, 190}_0) c in CNF: c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ -p_189 ∨ -b^{1, 190}_2 c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ -p_189 ∨ b^{1, 190}_1 c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ -p_189 ∨ -b^{1, 190}_0 c in DIMACS: 1727 1728 -1729 -189 -1730 0 1727 1728 -1729 -189 1731 0 1727 1728 -1729 -189 -1732 0 c 2+1 --> break c (-b^{1, 189}_2 ∧ b^{1, 189}_1 ∧ -b^{1, 189}_0 ∧ p_189) -> break c in CNF: c b^{1, 189}_2 ∨ -b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ -p_189 ∨ break c in DIMACS: 1727 -1728 1729 -189 1162 0 c 2-1 --> 1 c (-b^{1, 189}_2 ∧ b^{1, 189}_1 ∧ -b^{1, 189}_0 ∧ -p_189) -> (-b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ b^{1, 190}_0) c in CNF: c b^{1, 189}_2 ∨ -b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ p_189 ∨ -b^{1, 190}_2 c b^{1, 189}_2 ∨ -b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ p_189 ∨ -b^{1, 190}_1 c b^{1, 189}_2 ∨ -b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ p_189 ∨ b^{1, 190}_0 c in DIMACS: 1727 -1728 1729 189 -1730 0 1727 -1728 1729 189 -1731 0 1727 -1728 1729 189 1732 0 c 1-1 --> 0 c (-b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ b^{1, 189}_0 ∧ -p_189) -> (-b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ -b^{1, 190}_0) c in CNF: c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ p_189 ∨ -b^{1, 190}_2 c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ p_189 ∨ -b^{1, 190}_1 c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ p_189 ∨ -b^{1, 190}_0 c in DIMACS: 1727 1728 -1729 189 -1730 0 1727 1728 -1729 189 -1731 0 1727 1728 -1729 189 -1732 0 c 0-1 --> -1 c (-b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ -b^{1, 189}_0 ∧ -p_189) -> ( b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ b^{1, 190}_0) c in CNF: c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ p_189 ∨ b^{1, 190}_2 c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ p_189 ∨ -b^{1, 190}_1 c b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ p_189 ∨ b^{1, 190}_0 c in DIMACS: 1727 1728 1729 189 1730 0 1727 1728 1729 189 -1731 0 1727 1728 1729 189 1732 0 c -1-1 --> -2 c ( b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ b^{1, 189}_0 ∧ -p_189) -> ( b^{1, 190}_2 ∧ b^{1, 190}_1 ∧ -b^{1, 190}_0) c in CNF: c -b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ p_189 ∨ b^{1, 190}_2 c -b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ p_189 ∨ b^{1, 190}_1 c -b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ p_189 ∨ -b^{1, 190}_0 c in DIMACS: -1727 1728 -1729 189 1730 0 -1727 1728 -1729 189 1731 0 -1727 1728 -1729 189 -1732 0 c -2-1 --> break c ( b^{1, 189}_2 ∧ b^{1, 189}_1 ∧ -b^{1, 189}_0 ∧ -p_189) -> break c in CNF: c -b^{1, 189}_2 ∨ -b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ p_189 ∨ break c in DIMACS: -1727 -1728 1729 189 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 189}_2 ∧ -b^{1, 189}_1 ∧ -b^{1, 189}_0 ∧ true) c in CNF: c -b^{1, 189}_2 ∨ b^{1, 189}_1 ∨ b^{1, 189}_0 ∨ false c in DIMACS: -1727 1728 1729 0 c 3 does not represent an automaton state. c -(-b^{1, 189}_2 ∧ b^{1, 189}_1 ∧ b^{1, 189}_0 ∧ true) c in CNF: c b^{1, 189}_2 ∨ -b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ false c in DIMACS: 1727 -1728 -1729 0 c -3 does not represent an automaton state. c -( b^{1, 189}_2 ∧ b^{1, 189}_1 ∧ b^{1, 189}_0 ∧ true) c in CNF: c -b^{1, 189}_2 ∨ -b^{1, 189}_1 ∨ -b^{1, 189}_0 ∨ false c in DIMACS: -1727 -1728 -1729 0 c i = 190 c -2+1 --> -1 c ( b^{1, 190}_2 ∧ b^{1, 190}_1 ∧ -b^{1, 190}_0 ∧ p_190) -> ( b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ b^{1, 191}_0) c in CNF: c -b^{1, 190}_2 ∨ -b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ -p_190 ∨ b^{1, 191}_2 c -b^{1, 190}_2 ∨ -b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ -p_190 ∨ -b^{1, 191}_1 c -b^{1, 190}_2 ∨ -b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ -p_190 ∨ b^{1, 191}_0 c in DIMACS: -1730 -1731 1732 -190 1733 0 -1730 -1731 1732 -190 -1734 0 -1730 -1731 1732 -190 1735 0 c -1+1 --> 0 c ( b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ b^{1, 190}_0 ∧ p_190) -> (-b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ -b^{1, 191}_0) c in CNF: c -b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ -p_190 ∨ -b^{1, 191}_2 c -b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ -p_190 ∨ -b^{1, 191}_1 c -b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ -p_190 ∨ -b^{1, 191}_0 c in DIMACS: -1730 1731 -1732 -190 -1733 0 -1730 1731 -1732 -190 -1734 0 -1730 1731 -1732 -190 -1735 0 c 0+1 --> 1 c (-b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ -b^{1, 190}_0 ∧ p_190) -> (-b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ b^{1, 191}_0) c in CNF: c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ -p_190 ∨ -b^{1, 191}_2 c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ -p_190 ∨ -b^{1, 191}_1 c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ -p_190 ∨ b^{1, 191}_0 c in DIMACS: 1730 1731 1732 -190 -1733 0 1730 1731 1732 -190 -1734 0 1730 1731 1732 -190 1735 0 c 1+1 --> 2 c (-b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ b^{1, 190}_0 ∧ p_190) -> (-b^{1, 191}_2 ∧ b^{1, 191}_1 ∧ -b^{1, 191}_0) c in CNF: c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ -p_190 ∨ -b^{1, 191}_2 c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ -p_190 ∨ b^{1, 191}_1 c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ -p_190 ∨ -b^{1, 191}_0 c in DIMACS: 1730 1731 -1732 -190 -1733 0 1730 1731 -1732 -190 1734 0 1730 1731 -1732 -190 -1735 0 c 2+1 --> break c (-b^{1, 190}_2 ∧ b^{1, 190}_1 ∧ -b^{1, 190}_0 ∧ p_190) -> break c in CNF: c b^{1, 190}_2 ∨ -b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ -p_190 ∨ break c in DIMACS: 1730 -1731 1732 -190 1162 0 c 2-1 --> 1 c (-b^{1, 190}_2 ∧ b^{1, 190}_1 ∧ -b^{1, 190}_0 ∧ -p_190) -> (-b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ b^{1, 191}_0) c in CNF: c b^{1, 190}_2 ∨ -b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ p_190 ∨ -b^{1, 191}_2 c b^{1, 190}_2 ∨ -b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ p_190 ∨ -b^{1, 191}_1 c b^{1, 190}_2 ∨ -b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ p_190 ∨ b^{1, 191}_0 c in DIMACS: 1730 -1731 1732 190 -1733 0 1730 -1731 1732 190 -1734 0 1730 -1731 1732 190 1735 0 c 1-1 --> 0 c (-b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ b^{1, 190}_0 ∧ -p_190) -> (-b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ -b^{1, 191}_0) c in CNF: c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ p_190 ∨ -b^{1, 191}_2 c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ p_190 ∨ -b^{1, 191}_1 c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ p_190 ∨ -b^{1, 191}_0 c in DIMACS: 1730 1731 -1732 190 -1733 0 1730 1731 -1732 190 -1734 0 1730 1731 -1732 190 -1735 0 c 0-1 --> -1 c (-b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ -b^{1, 190}_0 ∧ -p_190) -> ( b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ b^{1, 191}_0) c in CNF: c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ p_190 ∨ b^{1, 191}_2 c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ p_190 ∨ -b^{1, 191}_1 c b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ p_190 ∨ b^{1, 191}_0 c in DIMACS: 1730 1731 1732 190 1733 0 1730 1731 1732 190 -1734 0 1730 1731 1732 190 1735 0 c -1-1 --> -2 c ( b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ b^{1, 190}_0 ∧ -p_190) -> ( b^{1, 191}_2 ∧ b^{1, 191}_1 ∧ -b^{1, 191}_0) c in CNF: c -b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ p_190 ∨ b^{1, 191}_2 c -b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ p_190 ∨ b^{1, 191}_1 c -b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ p_190 ∨ -b^{1, 191}_0 c in DIMACS: -1730 1731 -1732 190 1733 0 -1730 1731 -1732 190 1734 0 -1730 1731 -1732 190 -1735 0 c -2-1 --> break c ( b^{1, 190}_2 ∧ b^{1, 190}_1 ∧ -b^{1, 190}_0 ∧ -p_190) -> break c in CNF: c -b^{1, 190}_2 ∨ -b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ p_190 ∨ break c in DIMACS: -1730 -1731 1732 190 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 190}_2 ∧ -b^{1, 190}_1 ∧ -b^{1, 190}_0 ∧ true) c in CNF: c -b^{1, 190}_2 ∨ b^{1, 190}_1 ∨ b^{1, 190}_0 ∨ false c in DIMACS: -1730 1731 1732 0 c 3 does not represent an automaton state. c -(-b^{1, 190}_2 ∧ b^{1, 190}_1 ∧ b^{1, 190}_0 ∧ true) c in CNF: c b^{1, 190}_2 ∨ -b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ false c in DIMACS: 1730 -1731 -1732 0 c -3 does not represent an automaton state. c -( b^{1, 190}_2 ∧ b^{1, 190}_1 ∧ b^{1, 190}_0 ∧ true) c in CNF: c -b^{1, 190}_2 ∨ -b^{1, 190}_1 ∨ -b^{1, 190}_0 ∨ false c in DIMACS: -1730 -1731 -1732 0 c i = 191 c -2+1 --> -1 c ( b^{1, 191}_2 ∧ b^{1, 191}_1 ∧ -b^{1, 191}_0 ∧ p_191) -> ( b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ b^{1, 192}_0) c in CNF: c -b^{1, 191}_2 ∨ -b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ -p_191 ∨ b^{1, 192}_2 c -b^{1, 191}_2 ∨ -b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ -p_191 ∨ -b^{1, 192}_1 c -b^{1, 191}_2 ∨ -b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ -p_191 ∨ b^{1, 192}_0 c in DIMACS: -1733 -1734 1735 -191 1736 0 -1733 -1734 1735 -191 -1737 0 -1733 -1734 1735 -191 1738 0 c -1+1 --> 0 c ( b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ b^{1, 191}_0 ∧ p_191) -> (-b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ -b^{1, 192}_0) c in CNF: c -b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ -p_191 ∨ -b^{1, 192}_2 c -b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ -p_191 ∨ -b^{1, 192}_1 c -b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ -p_191 ∨ -b^{1, 192}_0 c in DIMACS: -1733 1734 -1735 -191 -1736 0 -1733 1734 -1735 -191 -1737 0 -1733 1734 -1735 -191 -1738 0 c 0+1 --> 1 c (-b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ -b^{1, 191}_0 ∧ p_191) -> (-b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ b^{1, 192}_0) c in CNF: c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ -p_191 ∨ -b^{1, 192}_2 c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ -p_191 ∨ -b^{1, 192}_1 c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ -p_191 ∨ b^{1, 192}_0 c in DIMACS: 1733 1734 1735 -191 -1736 0 1733 1734 1735 -191 -1737 0 1733 1734 1735 -191 1738 0 c 1+1 --> 2 c (-b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ b^{1, 191}_0 ∧ p_191) -> (-b^{1, 192}_2 ∧ b^{1, 192}_1 ∧ -b^{1, 192}_0) c in CNF: c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ -p_191 ∨ -b^{1, 192}_2 c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ -p_191 ∨ b^{1, 192}_1 c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ -p_191 ∨ -b^{1, 192}_0 c in DIMACS: 1733 1734 -1735 -191 -1736 0 1733 1734 -1735 -191 1737 0 1733 1734 -1735 -191 -1738 0 c 2+1 --> break c (-b^{1, 191}_2 ∧ b^{1, 191}_1 ∧ -b^{1, 191}_0 ∧ p_191) -> break c in CNF: c b^{1, 191}_2 ∨ -b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ -p_191 ∨ break c in DIMACS: 1733 -1734 1735 -191 1162 0 c 2-1 --> 1 c (-b^{1, 191}_2 ∧ b^{1, 191}_1 ∧ -b^{1, 191}_0 ∧ -p_191) -> (-b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ b^{1, 192}_0) c in CNF: c b^{1, 191}_2 ∨ -b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ p_191 ∨ -b^{1, 192}_2 c b^{1, 191}_2 ∨ -b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ p_191 ∨ -b^{1, 192}_1 c b^{1, 191}_2 ∨ -b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ p_191 ∨ b^{1, 192}_0 c in DIMACS: 1733 -1734 1735 191 -1736 0 1733 -1734 1735 191 -1737 0 1733 -1734 1735 191 1738 0 c 1-1 --> 0 c (-b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ b^{1, 191}_0 ∧ -p_191) -> (-b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ -b^{1, 192}_0) c in CNF: c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ p_191 ∨ -b^{1, 192}_2 c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ p_191 ∨ -b^{1, 192}_1 c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ p_191 ∨ -b^{1, 192}_0 c in DIMACS: 1733 1734 -1735 191 -1736 0 1733 1734 -1735 191 -1737 0 1733 1734 -1735 191 -1738 0 c 0-1 --> -1 c (-b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ -b^{1, 191}_0 ∧ -p_191) -> ( b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ b^{1, 192}_0) c in CNF: c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ p_191 ∨ b^{1, 192}_2 c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ p_191 ∨ -b^{1, 192}_1 c b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ p_191 ∨ b^{1, 192}_0 c in DIMACS: 1733 1734 1735 191 1736 0 1733 1734 1735 191 -1737 0 1733 1734 1735 191 1738 0 c -1-1 --> -2 c ( b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ b^{1, 191}_0 ∧ -p_191) -> ( b^{1, 192}_2 ∧ b^{1, 192}_1 ∧ -b^{1, 192}_0) c in CNF: c -b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ p_191 ∨ b^{1, 192}_2 c -b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ p_191 ∨ b^{1, 192}_1 c -b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ p_191 ∨ -b^{1, 192}_0 c in DIMACS: -1733 1734 -1735 191 1736 0 -1733 1734 -1735 191 1737 0 -1733 1734 -1735 191 -1738 0 c -2-1 --> break c ( b^{1, 191}_2 ∧ b^{1, 191}_1 ∧ -b^{1, 191}_0 ∧ -p_191) -> break c in CNF: c -b^{1, 191}_2 ∨ -b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ p_191 ∨ break c in DIMACS: -1733 -1734 1735 191 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 191}_2 ∧ -b^{1, 191}_1 ∧ -b^{1, 191}_0 ∧ true) c in CNF: c -b^{1, 191}_2 ∨ b^{1, 191}_1 ∨ b^{1, 191}_0 ∨ false c in DIMACS: -1733 1734 1735 0 c 3 does not represent an automaton state. c -(-b^{1, 191}_2 ∧ b^{1, 191}_1 ∧ b^{1, 191}_0 ∧ true) c in CNF: c b^{1, 191}_2 ∨ -b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ false c in DIMACS: 1733 -1734 -1735 0 c -3 does not represent an automaton state. c -( b^{1, 191}_2 ∧ b^{1, 191}_1 ∧ b^{1, 191}_0 ∧ true) c in CNF: c -b^{1, 191}_2 ∨ -b^{1, 191}_1 ∨ -b^{1, 191}_0 ∨ false c in DIMACS: -1733 -1734 -1735 0 c i = 192 c -2+1 --> -1 c ( b^{1, 192}_2 ∧ b^{1, 192}_1 ∧ -b^{1, 192}_0 ∧ p_192) -> ( b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ b^{1, 193}_0) c in CNF: c -b^{1, 192}_2 ∨ -b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ -p_192 ∨ b^{1, 193}_2 c -b^{1, 192}_2 ∨ -b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ -p_192 ∨ -b^{1, 193}_1 c -b^{1, 192}_2 ∨ -b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ -p_192 ∨ b^{1, 193}_0 c in DIMACS: -1736 -1737 1738 -192 1739 0 -1736 -1737 1738 -192 -1740 0 -1736 -1737 1738 -192 1741 0 c -1+1 --> 0 c ( b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ b^{1, 192}_0 ∧ p_192) -> (-b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ -b^{1, 193}_0) c in CNF: c -b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ -p_192 ∨ -b^{1, 193}_2 c -b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ -p_192 ∨ -b^{1, 193}_1 c -b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ -p_192 ∨ -b^{1, 193}_0 c in DIMACS: -1736 1737 -1738 -192 -1739 0 -1736 1737 -1738 -192 -1740 0 -1736 1737 -1738 -192 -1741 0 c 0+1 --> 1 c (-b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ -b^{1, 192}_0 ∧ p_192) -> (-b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ b^{1, 193}_0) c in CNF: c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ -p_192 ∨ -b^{1, 193}_2 c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ -p_192 ∨ -b^{1, 193}_1 c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ -p_192 ∨ b^{1, 193}_0 c in DIMACS: 1736 1737 1738 -192 -1739 0 1736 1737 1738 -192 -1740 0 1736 1737 1738 -192 1741 0 c 1+1 --> 2 c (-b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ b^{1, 192}_0 ∧ p_192) -> (-b^{1, 193}_2 ∧ b^{1, 193}_1 ∧ -b^{1, 193}_0) c in CNF: c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ -p_192 ∨ -b^{1, 193}_2 c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ -p_192 ∨ b^{1, 193}_1 c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ -p_192 ∨ -b^{1, 193}_0 c in DIMACS: 1736 1737 -1738 -192 -1739 0 1736 1737 -1738 -192 1740 0 1736 1737 -1738 -192 -1741 0 c 2+1 --> break c (-b^{1, 192}_2 ∧ b^{1, 192}_1 ∧ -b^{1, 192}_0 ∧ p_192) -> break c in CNF: c b^{1, 192}_2 ∨ -b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ -p_192 ∨ break c in DIMACS: 1736 -1737 1738 -192 1162 0 c 2-1 --> 1 c (-b^{1, 192}_2 ∧ b^{1, 192}_1 ∧ -b^{1, 192}_0 ∧ -p_192) -> (-b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ b^{1, 193}_0) c in CNF: c b^{1, 192}_2 ∨ -b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ p_192 ∨ -b^{1, 193}_2 c b^{1, 192}_2 ∨ -b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ p_192 ∨ -b^{1, 193}_1 c b^{1, 192}_2 ∨ -b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ p_192 ∨ b^{1, 193}_0 c in DIMACS: 1736 -1737 1738 192 -1739 0 1736 -1737 1738 192 -1740 0 1736 -1737 1738 192 1741 0 c 1-1 --> 0 c (-b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ b^{1, 192}_0 ∧ -p_192) -> (-b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ -b^{1, 193}_0) c in CNF: c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ p_192 ∨ -b^{1, 193}_2 c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ p_192 ∨ -b^{1, 193}_1 c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ p_192 ∨ -b^{1, 193}_0 c in DIMACS: 1736 1737 -1738 192 -1739 0 1736 1737 -1738 192 -1740 0 1736 1737 -1738 192 -1741 0 c 0-1 --> -1 c (-b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ -b^{1, 192}_0 ∧ -p_192) -> ( b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ b^{1, 193}_0) c in CNF: c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ p_192 ∨ b^{1, 193}_2 c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ p_192 ∨ -b^{1, 193}_1 c b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ p_192 ∨ b^{1, 193}_0 c in DIMACS: 1736 1737 1738 192 1739 0 1736 1737 1738 192 -1740 0 1736 1737 1738 192 1741 0 c -1-1 --> -2 c ( b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ b^{1, 192}_0 ∧ -p_192) -> ( b^{1, 193}_2 ∧ b^{1, 193}_1 ∧ -b^{1, 193}_0) c in CNF: c -b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ p_192 ∨ b^{1, 193}_2 c -b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ p_192 ∨ b^{1, 193}_1 c -b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ p_192 ∨ -b^{1, 193}_0 c in DIMACS: -1736 1737 -1738 192 1739 0 -1736 1737 -1738 192 1740 0 -1736 1737 -1738 192 -1741 0 c -2-1 --> break c ( b^{1, 192}_2 ∧ b^{1, 192}_1 ∧ -b^{1, 192}_0 ∧ -p_192) -> break c in CNF: c -b^{1, 192}_2 ∨ -b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ p_192 ∨ break c in DIMACS: -1736 -1737 1738 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 192}_2 ∧ -b^{1, 192}_1 ∧ -b^{1, 192}_0 ∧ true) c in CNF: c -b^{1, 192}_2 ∨ b^{1, 192}_1 ∨ b^{1, 192}_0 ∨ false c in DIMACS: -1736 1737 1738 0 c 3 does not represent an automaton state. c -(-b^{1, 192}_2 ∧ b^{1, 192}_1 ∧ b^{1, 192}_0 ∧ true) c in CNF: c b^{1, 192}_2 ∨ -b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ false c in DIMACS: 1736 -1737 -1738 0 c -3 does not represent an automaton state. c -( b^{1, 192}_2 ∧ b^{1, 192}_1 ∧ b^{1, 192}_0 ∧ true) c in CNF: c -b^{1, 192}_2 ∨ -b^{1, 192}_1 ∨ -b^{1, 192}_0 ∨ false c in DIMACS: -1736 -1737 -1738 0 c i = 193 c -2+1 --> -1 c ( b^{1, 193}_2 ∧ b^{1, 193}_1 ∧ -b^{1, 193}_0 ∧ p_193) -> ( b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ b^{1, 194}_0) c in CNF: c -b^{1, 193}_2 ∨ -b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ -p_193 ∨ b^{1, 194}_2 c -b^{1, 193}_2 ∨ -b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ -p_193 ∨ -b^{1, 194}_1 c -b^{1, 193}_2 ∨ -b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ -p_193 ∨ b^{1, 194}_0 c in DIMACS: -1739 -1740 1741 -193 1742 0 -1739 -1740 1741 -193 -1743 0 -1739 -1740 1741 -193 1744 0 c -1+1 --> 0 c ( b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ b^{1, 193}_0 ∧ p_193) -> (-b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ -b^{1, 194}_0) c in CNF: c -b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ -p_193 ∨ -b^{1, 194}_2 c -b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ -p_193 ∨ -b^{1, 194}_1 c -b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ -p_193 ∨ -b^{1, 194}_0 c in DIMACS: -1739 1740 -1741 -193 -1742 0 -1739 1740 -1741 -193 -1743 0 -1739 1740 -1741 -193 -1744 0 c 0+1 --> 1 c (-b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ -b^{1, 193}_0 ∧ p_193) -> (-b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ b^{1, 194}_0) c in CNF: c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ -p_193 ∨ -b^{1, 194}_2 c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ -p_193 ∨ -b^{1, 194}_1 c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ -p_193 ∨ b^{1, 194}_0 c in DIMACS: 1739 1740 1741 -193 -1742 0 1739 1740 1741 -193 -1743 0 1739 1740 1741 -193 1744 0 c 1+1 --> 2 c (-b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ b^{1, 193}_0 ∧ p_193) -> (-b^{1, 194}_2 ∧ b^{1, 194}_1 ∧ -b^{1, 194}_0) c in CNF: c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ -p_193 ∨ -b^{1, 194}_2 c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ -p_193 ∨ b^{1, 194}_1 c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ -p_193 ∨ -b^{1, 194}_0 c in DIMACS: 1739 1740 -1741 -193 -1742 0 1739 1740 -1741 -193 1743 0 1739 1740 -1741 -193 -1744 0 c 2+1 --> break c (-b^{1, 193}_2 ∧ b^{1, 193}_1 ∧ -b^{1, 193}_0 ∧ p_193) -> break c in CNF: c b^{1, 193}_2 ∨ -b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ -p_193 ∨ break c in DIMACS: 1739 -1740 1741 -193 1162 0 c 2-1 --> 1 c (-b^{1, 193}_2 ∧ b^{1, 193}_1 ∧ -b^{1, 193}_0 ∧ -p_193) -> (-b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ b^{1, 194}_0) c in CNF: c b^{1, 193}_2 ∨ -b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ p_193 ∨ -b^{1, 194}_2 c b^{1, 193}_2 ∨ -b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ p_193 ∨ -b^{1, 194}_1 c b^{1, 193}_2 ∨ -b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ p_193 ∨ b^{1, 194}_0 c in DIMACS: 1739 -1740 1741 193 -1742 0 1739 -1740 1741 193 -1743 0 1739 -1740 1741 193 1744 0 c 1-1 --> 0 c (-b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ b^{1, 193}_0 ∧ -p_193) -> (-b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ -b^{1, 194}_0) c in CNF: c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ p_193 ∨ -b^{1, 194}_2 c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ p_193 ∨ -b^{1, 194}_1 c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ p_193 ∨ -b^{1, 194}_0 c in DIMACS: 1739 1740 -1741 193 -1742 0 1739 1740 -1741 193 -1743 0 1739 1740 -1741 193 -1744 0 c 0-1 --> -1 c (-b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ -b^{1, 193}_0 ∧ -p_193) -> ( b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ b^{1, 194}_0) c in CNF: c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ p_193 ∨ b^{1, 194}_2 c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ p_193 ∨ -b^{1, 194}_1 c b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ p_193 ∨ b^{1, 194}_0 c in DIMACS: 1739 1740 1741 193 1742 0 1739 1740 1741 193 -1743 0 1739 1740 1741 193 1744 0 c -1-1 --> -2 c ( b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ b^{1, 193}_0 ∧ -p_193) -> ( b^{1, 194}_2 ∧ b^{1, 194}_1 ∧ -b^{1, 194}_0) c in CNF: c -b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ p_193 ∨ b^{1, 194}_2 c -b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ p_193 ∨ b^{1, 194}_1 c -b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ p_193 ∨ -b^{1, 194}_0 c in DIMACS: -1739 1740 -1741 193 1742 0 -1739 1740 -1741 193 1743 0 -1739 1740 -1741 193 -1744 0 c -2-1 --> break c ( b^{1, 193}_2 ∧ b^{1, 193}_1 ∧ -b^{1, 193}_0 ∧ -p_193) -> break c in CNF: c -b^{1, 193}_2 ∨ -b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ p_193 ∨ break c in DIMACS: -1739 -1740 1741 193 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 193}_2 ∧ -b^{1, 193}_1 ∧ -b^{1, 193}_0 ∧ true) c in CNF: c -b^{1, 193}_2 ∨ b^{1, 193}_1 ∨ b^{1, 193}_0 ∨ false c in DIMACS: -1739 1740 1741 0 c 3 does not represent an automaton state. c -(-b^{1, 193}_2 ∧ b^{1, 193}_1 ∧ b^{1, 193}_0 ∧ true) c in CNF: c b^{1, 193}_2 ∨ -b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ false c in DIMACS: 1739 -1740 -1741 0 c -3 does not represent an automaton state. c -( b^{1, 193}_2 ∧ b^{1, 193}_1 ∧ b^{1, 193}_0 ∧ true) c in CNF: c -b^{1, 193}_2 ∨ -b^{1, 193}_1 ∨ -b^{1, 193}_0 ∨ false c in DIMACS: -1739 -1740 -1741 0 c i = 194 c -2+1 --> -1 c ( b^{1, 194}_2 ∧ b^{1, 194}_1 ∧ -b^{1, 194}_0 ∧ p_194) -> ( b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ b^{1, 195}_0) c in CNF: c -b^{1, 194}_2 ∨ -b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ -p_194 ∨ b^{1, 195}_2 c -b^{1, 194}_2 ∨ -b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ -p_194 ∨ -b^{1, 195}_1 c -b^{1, 194}_2 ∨ -b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ -p_194 ∨ b^{1, 195}_0 c in DIMACS: -1742 -1743 1744 -194 1745 0 -1742 -1743 1744 -194 -1746 0 -1742 -1743 1744 -194 1747 0 c -1+1 --> 0 c ( b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ b^{1, 194}_0 ∧ p_194) -> (-b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ -b^{1, 195}_0) c in CNF: c -b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ -p_194 ∨ -b^{1, 195}_2 c -b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ -p_194 ∨ -b^{1, 195}_1 c -b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ -p_194 ∨ -b^{1, 195}_0 c in DIMACS: -1742 1743 -1744 -194 -1745 0 -1742 1743 -1744 -194 -1746 0 -1742 1743 -1744 -194 -1747 0 c 0+1 --> 1 c (-b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ -b^{1, 194}_0 ∧ p_194) -> (-b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ b^{1, 195}_0) c in CNF: c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ -p_194 ∨ -b^{1, 195}_2 c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ -p_194 ∨ -b^{1, 195}_1 c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ -p_194 ∨ b^{1, 195}_0 c in DIMACS: 1742 1743 1744 -194 -1745 0 1742 1743 1744 -194 -1746 0 1742 1743 1744 -194 1747 0 c 1+1 --> 2 c (-b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ b^{1, 194}_0 ∧ p_194) -> (-b^{1, 195}_2 ∧ b^{1, 195}_1 ∧ -b^{1, 195}_0) c in CNF: c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ -p_194 ∨ -b^{1, 195}_2 c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ -p_194 ∨ b^{1, 195}_1 c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ -p_194 ∨ -b^{1, 195}_0 c in DIMACS: 1742 1743 -1744 -194 -1745 0 1742 1743 -1744 -194 1746 0 1742 1743 -1744 -194 -1747 0 c 2+1 --> break c (-b^{1, 194}_2 ∧ b^{1, 194}_1 ∧ -b^{1, 194}_0 ∧ p_194) -> break c in CNF: c b^{1, 194}_2 ∨ -b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ -p_194 ∨ break c in DIMACS: 1742 -1743 1744 -194 1162 0 c 2-1 --> 1 c (-b^{1, 194}_2 ∧ b^{1, 194}_1 ∧ -b^{1, 194}_0 ∧ -p_194) -> (-b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ b^{1, 195}_0) c in CNF: c b^{1, 194}_2 ∨ -b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ p_194 ∨ -b^{1, 195}_2 c b^{1, 194}_2 ∨ -b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ p_194 ∨ -b^{1, 195}_1 c b^{1, 194}_2 ∨ -b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ p_194 ∨ b^{1, 195}_0 c in DIMACS: 1742 -1743 1744 194 -1745 0 1742 -1743 1744 194 -1746 0 1742 -1743 1744 194 1747 0 c 1-1 --> 0 c (-b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ b^{1, 194}_0 ∧ -p_194) -> (-b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ -b^{1, 195}_0) c in CNF: c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ p_194 ∨ -b^{1, 195}_2 c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ p_194 ∨ -b^{1, 195}_1 c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ p_194 ∨ -b^{1, 195}_0 c in DIMACS: 1742 1743 -1744 194 -1745 0 1742 1743 -1744 194 -1746 0 1742 1743 -1744 194 -1747 0 c 0-1 --> -1 c (-b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ -b^{1, 194}_0 ∧ -p_194) -> ( b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ b^{1, 195}_0) c in CNF: c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ p_194 ∨ b^{1, 195}_2 c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ p_194 ∨ -b^{1, 195}_1 c b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ p_194 ∨ b^{1, 195}_0 c in DIMACS: 1742 1743 1744 194 1745 0 1742 1743 1744 194 -1746 0 1742 1743 1744 194 1747 0 c -1-1 --> -2 c ( b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ b^{1, 194}_0 ∧ -p_194) -> ( b^{1, 195}_2 ∧ b^{1, 195}_1 ∧ -b^{1, 195}_0) c in CNF: c -b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ p_194 ∨ b^{1, 195}_2 c -b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ p_194 ∨ b^{1, 195}_1 c -b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ p_194 ∨ -b^{1, 195}_0 c in DIMACS: -1742 1743 -1744 194 1745 0 -1742 1743 -1744 194 1746 0 -1742 1743 -1744 194 -1747 0 c -2-1 --> break c ( b^{1, 194}_2 ∧ b^{1, 194}_1 ∧ -b^{1, 194}_0 ∧ -p_194) -> break c in CNF: c -b^{1, 194}_2 ∨ -b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ p_194 ∨ break c in DIMACS: -1742 -1743 1744 194 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 194}_2 ∧ -b^{1, 194}_1 ∧ -b^{1, 194}_0 ∧ true) c in CNF: c -b^{1, 194}_2 ∨ b^{1, 194}_1 ∨ b^{1, 194}_0 ∨ false c in DIMACS: -1742 1743 1744 0 c 3 does not represent an automaton state. c -(-b^{1, 194}_2 ∧ b^{1, 194}_1 ∧ b^{1, 194}_0 ∧ true) c in CNF: c b^{1, 194}_2 ∨ -b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ false c in DIMACS: 1742 -1743 -1744 0 c -3 does not represent an automaton state. c -( b^{1, 194}_2 ∧ b^{1, 194}_1 ∧ b^{1, 194}_0 ∧ true) c in CNF: c -b^{1, 194}_2 ∨ -b^{1, 194}_1 ∨ -b^{1, 194}_0 ∨ false c in DIMACS: -1742 -1743 -1744 0 c i = 195 c -2+1 --> -1 c ( b^{1, 195}_2 ∧ b^{1, 195}_1 ∧ -b^{1, 195}_0 ∧ p_195) -> ( b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ b^{1, 196}_0) c in CNF: c -b^{1, 195}_2 ∨ -b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ -p_195 ∨ b^{1, 196}_2 c -b^{1, 195}_2 ∨ -b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ -p_195 ∨ -b^{1, 196}_1 c -b^{1, 195}_2 ∨ -b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ -p_195 ∨ b^{1, 196}_0 c in DIMACS: -1745 -1746 1747 -195 1748 0 -1745 -1746 1747 -195 -1749 0 -1745 -1746 1747 -195 1750 0 c -1+1 --> 0 c ( b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ b^{1, 195}_0 ∧ p_195) -> (-b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ -b^{1, 196}_0) c in CNF: c -b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ -p_195 ∨ -b^{1, 196}_2 c -b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ -p_195 ∨ -b^{1, 196}_1 c -b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ -p_195 ∨ -b^{1, 196}_0 c in DIMACS: -1745 1746 -1747 -195 -1748 0 -1745 1746 -1747 -195 -1749 0 -1745 1746 -1747 -195 -1750 0 c 0+1 --> 1 c (-b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ -b^{1, 195}_0 ∧ p_195) -> (-b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ b^{1, 196}_0) c in CNF: c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ -p_195 ∨ -b^{1, 196}_2 c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ -p_195 ∨ -b^{1, 196}_1 c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ -p_195 ∨ b^{1, 196}_0 c in DIMACS: 1745 1746 1747 -195 -1748 0 1745 1746 1747 -195 -1749 0 1745 1746 1747 -195 1750 0 c 1+1 --> 2 c (-b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ b^{1, 195}_0 ∧ p_195) -> (-b^{1, 196}_2 ∧ b^{1, 196}_1 ∧ -b^{1, 196}_0) c in CNF: c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ -p_195 ∨ -b^{1, 196}_2 c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ -p_195 ∨ b^{1, 196}_1 c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ -p_195 ∨ -b^{1, 196}_0 c in DIMACS: 1745 1746 -1747 -195 -1748 0 1745 1746 -1747 -195 1749 0 1745 1746 -1747 -195 -1750 0 c 2+1 --> break c (-b^{1, 195}_2 ∧ b^{1, 195}_1 ∧ -b^{1, 195}_0 ∧ p_195) -> break c in CNF: c b^{1, 195}_2 ∨ -b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ -p_195 ∨ break c in DIMACS: 1745 -1746 1747 -195 1162 0 c 2-1 --> 1 c (-b^{1, 195}_2 ∧ b^{1, 195}_1 ∧ -b^{1, 195}_0 ∧ -p_195) -> (-b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ b^{1, 196}_0) c in CNF: c b^{1, 195}_2 ∨ -b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ p_195 ∨ -b^{1, 196}_2 c b^{1, 195}_2 ∨ -b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ p_195 ∨ -b^{1, 196}_1 c b^{1, 195}_2 ∨ -b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ p_195 ∨ b^{1, 196}_0 c in DIMACS: 1745 -1746 1747 195 -1748 0 1745 -1746 1747 195 -1749 0 1745 -1746 1747 195 1750 0 c 1-1 --> 0 c (-b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ b^{1, 195}_0 ∧ -p_195) -> (-b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ -b^{1, 196}_0) c in CNF: c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ p_195 ∨ -b^{1, 196}_2 c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ p_195 ∨ -b^{1, 196}_1 c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ p_195 ∨ -b^{1, 196}_0 c in DIMACS: 1745 1746 -1747 195 -1748 0 1745 1746 -1747 195 -1749 0 1745 1746 -1747 195 -1750 0 c 0-1 --> -1 c (-b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ -b^{1, 195}_0 ∧ -p_195) -> ( b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ b^{1, 196}_0) c in CNF: c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ p_195 ∨ b^{1, 196}_2 c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ p_195 ∨ -b^{1, 196}_1 c b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ p_195 ∨ b^{1, 196}_0 c in DIMACS: 1745 1746 1747 195 1748 0 1745 1746 1747 195 -1749 0 1745 1746 1747 195 1750 0 c -1-1 --> -2 c ( b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ b^{1, 195}_0 ∧ -p_195) -> ( b^{1, 196}_2 ∧ b^{1, 196}_1 ∧ -b^{1, 196}_0) c in CNF: c -b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ p_195 ∨ b^{1, 196}_2 c -b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ p_195 ∨ b^{1, 196}_1 c -b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ p_195 ∨ -b^{1, 196}_0 c in DIMACS: -1745 1746 -1747 195 1748 0 -1745 1746 -1747 195 1749 0 -1745 1746 -1747 195 -1750 0 c -2-1 --> break c ( b^{1, 195}_2 ∧ b^{1, 195}_1 ∧ -b^{1, 195}_0 ∧ -p_195) -> break c in CNF: c -b^{1, 195}_2 ∨ -b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ p_195 ∨ break c in DIMACS: -1745 -1746 1747 195 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 195}_2 ∧ -b^{1, 195}_1 ∧ -b^{1, 195}_0 ∧ true) c in CNF: c -b^{1, 195}_2 ∨ b^{1, 195}_1 ∨ b^{1, 195}_0 ∨ false c in DIMACS: -1745 1746 1747 0 c 3 does not represent an automaton state. c -(-b^{1, 195}_2 ∧ b^{1, 195}_1 ∧ b^{1, 195}_0 ∧ true) c in CNF: c b^{1, 195}_2 ∨ -b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ false c in DIMACS: 1745 -1746 -1747 0 c -3 does not represent an automaton state. c -( b^{1, 195}_2 ∧ b^{1, 195}_1 ∧ b^{1, 195}_0 ∧ true) c in CNF: c -b^{1, 195}_2 ∨ -b^{1, 195}_1 ∨ -b^{1, 195}_0 ∨ false c in DIMACS: -1745 -1746 -1747 0 c i = 196 c -2+1 --> -1 c ( b^{1, 196}_2 ∧ b^{1, 196}_1 ∧ -b^{1, 196}_0 ∧ p_196) -> ( b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ b^{1, 197}_0) c in CNF: c -b^{1, 196}_2 ∨ -b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ -p_196 ∨ b^{1, 197}_2 c -b^{1, 196}_2 ∨ -b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ -p_196 ∨ -b^{1, 197}_1 c -b^{1, 196}_2 ∨ -b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ -p_196 ∨ b^{1, 197}_0 c in DIMACS: -1748 -1749 1750 -196 1751 0 -1748 -1749 1750 -196 -1752 0 -1748 -1749 1750 -196 1753 0 c -1+1 --> 0 c ( b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ b^{1, 196}_0 ∧ p_196) -> (-b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ -b^{1, 197}_0) c in CNF: c -b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ -p_196 ∨ -b^{1, 197}_2 c -b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ -p_196 ∨ -b^{1, 197}_1 c -b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ -p_196 ∨ -b^{1, 197}_0 c in DIMACS: -1748 1749 -1750 -196 -1751 0 -1748 1749 -1750 -196 -1752 0 -1748 1749 -1750 -196 -1753 0 c 0+1 --> 1 c (-b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ -b^{1, 196}_0 ∧ p_196) -> (-b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ b^{1, 197}_0) c in CNF: c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ -p_196 ∨ -b^{1, 197}_2 c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ -p_196 ∨ -b^{1, 197}_1 c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ -p_196 ∨ b^{1, 197}_0 c in DIMACS: 1748 1749 1750 -196 -1751 0 1748 1749 1750 -196 -1752 0 1748 1749 1750 -196 1753 0 c 1+1 --> 2 c (-b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ b^{1, 196}_0 ∧ p_196) -> (-b^{1, 197}_2 ∧ b^{1, 197}_1 ∧ -b^{1, 197}_0) c in CNF: c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ -p_196 ∨ -b^{1, 197}_2 c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ -p_196 ∨ b^{1, 197}_1 c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ -p_196 ∨ -b^{1, 197}_0 c in DIMACS: 1748 1749 -1750 -196 -1751 0 1748 1749 -1750 -196 1752 0 1748 1749 -1750 -196 -1753 0 c 2+1 --> break c (-b^{1, 196}_2 ∧ b^{1, 196}_1 ∧ -b^{1, 196}_0 ∧ p_196) -> break c in CNF: c b^{1, 196}_2 ∨ -b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ -p_196 ∨ break c in DIMACS: 1748 -1749 1750 -196 1162 0 c 2-1 --> 1 c (-b^{1, 196}_2 ∧ b^{1, 196}_1 ∧ -b^{1, 196}_0 ∧ -p_196) -> (-b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ b^{1, 197}_0) c in CNF: c b^{1, 196}_2 ∨ -b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ p_196 ∨ -b^{1, 197}_2 c b^{1, 196}_2 ∨ -b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ p_196 ∨ -b^{1, 197}_1 c b^{1, 196}_2 ∨ -b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ p_196 ∨ b^{1, 197}_0 c in DIMACS: 1748 -1749 1750 196 -1751 0 1748 -1749 1750 196 -1752 0 1748 -1749 1750 196 1753 0 c 1-1 --> 0 c (-b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ b^{1, 196}_0 ∧ -p_196) -> (-b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ -b^{1, 197}_0) c in CNF: c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ p_196 ∨ -b^{1, 197}_2 c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ p_196 ∨ -b^{1, 197}_1 c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ p_196 ∨ -b^{1, 197}_0 c in DIMACS: 1748 1749 -1750 196 -1751 0 1748 1749 -1750 196 -1752 0 1748 1749 -1750 196 -1753 0 c 0-1 --> -1 c (-b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ -b^{1, 196}_0 ∧ -p_196) -> ( b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ b^{1, 197}_0) c in CNF: c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ p_196 ∨ b^{1, 197}_2 c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ p_196 ∨ -b^{1, 197}_1 c b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ p_196 ∨ b^{1, 197}_0 c in DIMACS: 1748 1749 1750 196 1751 0 1748 1749 1750 196 -1752 0 1748 1749 1750 196 1753 0 c -1-1 --> -2 c ( b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ b^{1, 196}_0 ∧ -p_196) -> ( b^{1, 197}_2 ∧ b^{1, 197}_1 ∧ -b^{1, 197}_0) c in CNF: c -b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ p_196 ∨ b^{1, 197}_2 c -b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ p_196 ∨ b^{1, 197}_1 c -b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ p_196 ∨ -b^{1, 197}_0 c in DIMACS: -1748 1749 -1750 196 1751 0 -1748 1749 -1750 196 1752 0 -1748 1749 -1750 196 -1753 0 c -2-1 --> break c ( b^{1, 196}_2 ∧ b^{1, 196}_1 ∧ -b^{1, 196}_0 ∧ -p_196) -> break c in CNF: c -b^{1, 196}_2 ∨ -b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ p_196 ∨ break c in DIMACS: -1748 -1749 1750 196 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 196}_2 ∧ -b^{1, 196}_1 ∧ -b^{1, 196}_0 ∧ true) c in CNF: c -b^{1, 196}_2 ∨ b^{1, 196}_1 ∨ b^{1, 196}_0 ∨ false c in DIMACS: -1748 1749 1750 0 c 3 does not represent an automaton state. c -(-b^{1, 196}_2 ∧ b^{1, 196}_1 ∧ b^{1, 196}_0 ∧ true) c in CNF: c b^{1, 196}_2 ∨ -b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ false c in DIMACS: 1748 -1749 -1750 0 c -3 does not represent an automaton state. c -( b^{1, 196}_2 ∧ b^{1, 196}_1 ∧ b^{1, 196}_0 ∧ true) c in CNF: c -b^{1, 196}_2 ∨ -b^{1, 196}_1 ∨ -b^{1, 196}_0 ∨ false c in DIMACS: -1748 -1749 -1750 0 c i = 197 c -2+1 --> -1 c ( b^{1, 197}_2 ∧ b^{1, 197}_1 ∧ -b^{1, 197}_0 ∧ p_197) -> ( b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ b^{1, 198}_0) c in CNF: c -b^{1, 197}_2 ∨ -b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ -p_197 ∨ b^{1, 198}_2 c -b^{1, 197}_2 ∨ -b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ -p_197 ∨ -b^{1, 198}_1 c -b^{1, 197}_2 ∨ -b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ -p_197 ∨ b^{1, 198}_0 c in DIMACS: -1751 -1752 1753 -197 1754 0 -1751 -1752 1753 -197 -1755 0 -1751 -1752 1753 -197 1756 0 c -1+1 --> 0 c ( b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ b^{1, 197}_0 ∧ p_197) -> (-b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ -b^{1, 198}_0) c in CNF: c -b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ -p_197 ∨ -b^{1, 198}_2 c -b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ -p_197 ∨ -b^{1, 198}_1 c -b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ -p_197 ∨ -b^{1, 198}_0 c in DIMACS: -1751 1752 -1753 -197 -1754 0 -1751 1752 -1753 -197 -1755 0 -1751 1752 -1753 -197 -1756 0 c 0+1 --> 1 c (-b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ -b^{1, 197}_0 ∧ p_197) -> (-b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ b^{1, 198}_0) c in CNF: c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ -p_197 ∨ -b^{1, 198}_2 c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ -p_197 ∨ -b^{1, 198}_1 c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ -p_197 ∨ b^{1, 198}_0 c in DIMACS: 1751 1752 1753 -197 -1754 0 1751 1752 1753 -197 -1755 0 1751 1752 1753 -197 1756 0 c 1+1 --> 2 c (-b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ b^{1, 197}_0 ∧ p_197) -> (-b^{1, 198}_2 ∧ b^{1, 198}_1 ∧ -b^{1, 198}_0) c in CNF: c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ -p_197 ∨ -b^{1, 198}_2 c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ -p_197 ∨ b^{1, 198}_1 c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ -p_197 ∨ -b^{1, 198}_0 c in DIMACS: 1751 1752 -1753 -197 -1754 0 1751 1752 -1753 -197 1755 0 1751 1752 -1753 -197 -1756 0 c 2+1 --> break c (-b^{1, 197}_2 ∧ b^{1, 197}_1 ∧ -b^{1, 197}_0 ∧ p_197) -> break c in CNF: c b^{1, 197}_2 ∨ -b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ -p_197 ∨ break c in DIMACS: 1751 -1752 1753 -197 1162 0 c 2-1 --> 1 c (-b^{1, 197}_2 ∧ b^{1, 197}_1 ∧ -b^{1, 197}_0 ∧ -p_197) -> (-b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ b^{1, 198}_0) c in CNF: c b^{1, 197}_2 ∨ -b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ p_197 ∨ -b^{1, 198}_2 c b^{1, 197}_2 ∨ -b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ p_197 ∨ -b^{1, 198}_1 c b^{1, 197}_2 ∨ -b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ p_197 ∨ b^{1, 198}_0 c in DIMACS: 1751 -1752 1753 197 -1754 0 1751 -1752 1753 197 -1755 0 1751 -1752 1753 197 1756 0 c 1-1 --> 0 c (-b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ b^{1, 197}_0 ∧ -p_197) -> (-b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ -b^{1, 198}_0) c in CNF: c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ p_197 ∨ -b^{1, 198}_2 c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ p_197 ∨ -b^{1, 198}_1 c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ p_197 ∨ -b^{1, 198}_0 c in DIMACS: 1751 1752 -1753 197 -1754 0 1751 1752 -1753 197 -1755 0 1751 1752 -1753 197 -1756 0 c 0-1 --> -1 c (-b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ -b^{1, 197}_0 ∧ -p_197) -> ( b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ b^{1, 198}_0) c in CNF: c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ p_197 ∨ b^{1, 198}_2 c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ p_197 ∨ -b^{1, 198}_1 c b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ p_197 ∨ b^{1, 198}_0 c in DIMACS: 1751 1752 1753 197 1754 0 1751 1752 1753 197 -1755 0 1751 1752 1753 197 1756 0 c -1-1 --> -2 c ( b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ b^{1, 197}_0 ∧ -p_197) -> ( b^{1, 198}_2 ∧ b^{1, 198}_1 ∧ -b^{1, 198}_0) c in CNF: c -b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ p_197 ∨ b^{1, 198}_2 c -b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ p_197 ∨ b^{1, 198}_1 c -b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ p_197 ∨ -b^{1, 198}_0 c in DIMACS: -1751 1752 -1753 197 1754 0 -1751 1752 -1753 197 1755 0 -1751 1752 -1753 197 -1756 0 c -2-1 --> break c ( b^{1, 197}_2 ∧ b^{1, 197}_1 ∧ -b^{1, 197}_0 ∧ -p_197) -> break c in CNF: c -b^{1, 197}_2 ∨ -b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ p_197 ∨ break c in DIMACS: -1751 -1752 1753 197 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 197}_2 ∧ -b^{1, 197}_1 ∧ -b^{1, 197}_0 ∧ true) c in CNF: c -b^{1, 197}_2 ∨ b^{1, 197}_1 ∨ b^{1, 197}_0 ∨ false c in DIMACS: -1751 1752 1753 0 c 3 does not represent an automaton state. c -(-b^{1, 197}_2 ∧ b^{1, 197}_1 ∧ b^{1, 197}_0 ∧ true) c in CNF: c b^{1, 197}_2 ∨ -b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ false c in DIMACS: 1751 -1752 -1753 0 c -3 does not represent an automaton state. c -( b^{1, 197}_2 ∧ b^{1, 197}_1 ∧ b^{1, 197}_0 ∧ true) c in CNF: c -b^{1, 197}_2 ∨ -b^{1, 197}_1 ∨ -b^{1, 197}_0 ∨ false c in DIMACS: -1751 -1752 -1753 0 c i = 198 c -2+1 --> -1 c ( b^{1, 198}_2 ∧ b^{1, 198}_1 ∧ -b^{1, 198}_0 ∧ p_198) -> ( b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ b^{1, 199}_0) c in CNF: c -b^{1, 198}_2 ∨ -b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ -p_198 ∨ b^{1, 199}_2 c -b^{1, 198}_2 ∨ -b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ -p_198 ∨ -b^{1, 199}_1 c -b^{1, 198}_2 ∨ -b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ -p_198 ∨ b^{1, 199}_0 c in DIMACS: -1754 -1755 1756 -198 1757 0 -1754 -1755 1756 -198 -1758 0 -1754 -1755 1756 -198 1759 0 c -1+1 --> 0 c ( b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ b^{1, 198}_0 ∧ p_198) -> (-b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ -b^{1, 199}_0) c in CNF: c -b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ -p_198 ∨ -b^{1, 199}_2 c -b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ -p_198 ∨ -b^{1, 199}_1 c -b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ -p_198 ∨ -b^{1, 199}_0 c in DIMACS: -1754 1755 -1756 -198 -1757 0 -1754 1755 -1756 -198 -1758 0 -1754 1755 -1756 -198 -1759 0 c 0+1 --> 1 c (-b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ -b^{1, 198}_0 ∧ p_198) -> (-b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ b^{1, 199}_0) c in CNF: c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ -p_198 ∨ -b^{1, 199}_2 c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ -p_198 ∨ -b^{1, 199}_1 c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ -p_198 ∨ b^{1, 199}_0 c in DIMACS: 1754 1755 1756 -198 -1757 0 1754 1755 1756 -198 -1758 0 1754 1755 1756 -198 1759 0 c 1+1 --> 2 c (-b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ b^{1, 198}_0 ∧ p_198) -> (-b^{1, 199}_2 ∧ b^{1, 199}_1 ∧ -b^{1, 199}_0) c in CNF: c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ -p_198 ∨ -b^{1, 199}_2 c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ -p_198 ∨ b^{1, 199}_1 c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ -p_198 ∨ -b^{1, 199}_0 c in DIMACS: 1754 1755 -1756 -198 -1757 0 1754 1755 -1756 -198 1758 0 1754 1755 -1756 -198 -1759 0 c 2+1 --> break c (-b^{1, 198}_2 ∧ b^{1, 198}_1 ∧ -b^{1, 198}_0 ∧ p_198) -> break c in CNF: c b^{1, 198}_2 ∨ -b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ -p_198 ∨ break c in DIMACS: 1754 -1755 1756 -198 1162 0 c 2-1 --> 1 c (-b^{1, 198}_2 ∧ b^{1, 198}_1 ∧ -b^{1, 198}_0 ∧ -p_198) -> (-b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ b^{1, 199}_0) c in CNF: c b^{1, 198}_2 ∨ -b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ p_198 ∨ -b^{1, 199}_2 c b^{1, 198}_2 ∨ -b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ p_198 ∨ -b^{1, 199}_1 c b^{1, 198}_2 ∨ -b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ p_198 ∨ b^{1, 199}_0 c in DIMACS: 1754 -1755 1756 198 -1757 0 1754 -1755 1756 198 -1758 0 1754 -1755 1756 198 1759 0 c 1-1 --> 0 c (-b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ b^{1, 198}_0 ∧ -p_198) -> (-b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ -b^{1, 199}_0) c in CNF: c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ p_198 ∨ -b^{1, 199}_2 c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ p_198 ∨ -b^{1, 199}_1 c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ p_198 ∨ -b^{1, 199}_0 c in DIMACS: 1754 1755 -1756 198 -1757 0 1754 1755 -1756 198 -1758 0 1754 1755 -1756 198 -1759 0 c 0-1 --> -1 c (-b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ -b^{1, 198}_0 ∧ -p_198) -> ( b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ b^{1, 199}_0) c in CNF: c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ p_198 ∨ b^{1, 199}_2 c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ p_198 ∨ -b^{1, 199}_1 c b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ p_198 ∨ b^{1, 199}_0 c in DIMACS: 1754 1755 1756 198 1757 0 1754 1755 1756 198 -1758 0 1754 1755 1756 198 1759 0 c -1-1 --> -2 c ( b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ b^{1, 198}_0 ∧ -p_198) -> ( b^{1, 199}_2 ∧ b^{1, 199}_1 ∧ -b^{1, 199}_0) c in CNF: c -b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ p_198 ∨ b^{1, 199}_2 c -b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ p_198 ∨ b^{1, 199}_1 c -b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ p_198 ∨ -b^{1, 199}_0 c in DIMACS: -1754 1755 -1756 198 1757 0 -1754 1755 -1756 198 1758 0 -1754 1755 -1756 198 -1759 0 c -2-1 --> break c ( b^{1, 198}_2 ∧ b^{1, 198}_1 ∧ -b^{1, 198}_0 ∧ -p_198) -> break c in CNF: c -b^{1, 198}_2 ∨ -b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ p_198 ∨ break c in DIMACS: -1754 -1755 1756 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 198}_2 ∧ -b^{1, 198}_1 ∧ -b^{1, 198}_0 ∧ true) c in CNF: c -b^{1, 198}_2 ∨ b^{1, 198}_1 ∨ b^{1, 198}_0 ∨ false c in DIMACS: -1754 1755 1756 0 c 3 does not represent an automaton state. c -(-b^{1, 198}_2 ∧ b^{1, 198}_1 ∧ b^{1, 198}_0 ∧ true) c in CNF: c b^{1, 198}_2 ∨ -b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ false c in DIMACS: 1754 -1755 -1756 0 c -3 does not represent an automaton state. c -( b^{1, 198}_2 ∧ b^{1, 198}_1 ∧ b^{1, 198}_0 ∧ true) c in CNF: c -b^{1, 198}_2 ∨ -b^{1, 198}_1 ∨ -b^{1, 198}_0 ∨ false c in DIMACS: -1754 -1755 -1756 0 c i = 199 c -2+1 --> -1 c ( b^{1, 199}_2 ∧ b^{1, 199}_1 ∧ -b^{1, 199}_0 ∧ p_199) -> ( b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ b^{1, 200}_0) c in CNF: c -b^{1, 199}_2 ∨ -b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ -p_199 ∨ b^{1, 200}_2 c -b^{1, 199}_2 ∨ -b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ -p_199 ∨ -b^{1, 200}_1 c -b^{1, 199}_2 ∨ -b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ -p_199 ∨ b^{1, 200}_0 c in DIMACS: -1757 -1758 1759 -199 1760 0 -1757 -1758 1759 -199 -1761 0 -1757 -1758 1759 -199 1762 0 c -1+1 --> 0 c ( b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ b^{1, 199}_0 ∧ p_199) -> (-b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ -b^{1, 200}_0) c in CNF: c -b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ -p_199 ∨ -b^{1, 200}_2 c -b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ -p_199 ∨ -b^{1, 200}_1 c -b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ -p_199 ∨ -b^{1, 200}_0 c in DIMACS: -1757 1758 -1759 -199 -1760 0 -1757 1758 -1759 -199 -1761 0 -1757 1758 -1759 -199 -1762 0 c 0+1 --> 1 c (-b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ -b^{1, 199}_0 ∧ p_199) -> (-b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ b^{1, 200}_0) c in CNF: c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ -p_199 ∨ -b^{1, 200}_2 c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ -p_199 ∨ -b^{1, 200}_1 c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ -p_199 ∨ b^{1, 200}_0 c in DIMACS: 1757 1758 1759 -199 -1760 0 1757 1758 1759 -199 -1761 0 1757 1758 1759 -199 1762 0 c 1+1 --> 2 c (-b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ b^{1, 199}_0 ∧ p_199) -> (-b^{1, 200}_2 ∧ b^{1, 200}_1 ∧ -b^{1, 200}_0) c in CNF: c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ -p_199 ∨ -b^{1, 200}_2 c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ -p_199 ∨ b^{1, 200}_1 c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ -p_199 ∨ -b^{1, 200}_0 c in DIMACS: 1757 1758 -1759 -199 -1760 0 1757 1758 -1759 -199 1761 0 1757 1758 -1759 -199 -1762 0 c 2+1 --> break c (-b^{1, 199}_2 ∧ b^{1, 199}_1 ∧ -b^{1, 199}_0 ∧ p_199) -> break c in CNF: c b^{1, 199}_2 ∨ -b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ -p_199 ∨ break c in DIMACS: 1757 -1758 1759 -199 1162 0 c 2-1 --> 1 c (-b^{1, 199}_2 ∧ b^{1, 199}_1 ∧ -b^{1, 199}_0 ∧ -p_199) -> (-b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ b^{1, 200}_0) c in CNF: c b^{1, 199}_2 ∨ -b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ p_199 ∨ -b^{1, 200}_2 c b^{1, 199}_2 ∨ -b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ p_199 ∨ -b^{1, 200}_1 c b^{1, 199}_2 ∨ -b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ p_199 ∨ b^{1, 200}_0 c in DIMACS: 1757 -1758 1759 199 -1760 0 1757 -1758 1759 199 -1761 0 1757 -1758 1759 199 1762 0 c 1-1 --> 0 c (-b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ b^{1, 199}_0 ∧ -p_199) -> (-b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ -b^{1, 200}_0) c in CNF: c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ p_199 ∨ -b^{1, 200}_2 c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ p_199 ∨ -b^{1, 200}_1 c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ p_199 ∨ -b^{1, 200}_0 c in DIMACS: 1757 1758 -1759 199 -1760 0 1757 1758 -1759 199 -1761 0 1757 1758 -1759 199 -1762 0 c 0-1 --> -1 c (-b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ -b^{1, 199}_0 ∧ -p_199) -> ( b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ b^{1, 200}_0) c in CNF: c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ p_199 ∨ b^{1, 200}_2 c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ p_199 ∨ -b^{1, 200}_1 c b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ p_199 ∨ b^{1, 200}_0 c in DIMACS: 1757 1758 1759 199 1760 0 1757 1758 1759 199 -1761 0 1757 1758 1759 199 1762 0 c -1-1 --> -2 c ( b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ b^{1, 199}_0 ∧ -p_199) -> ( b^{1, 200}_2 ∧ b^{1, 200}_1 ∧ -b^{1, 200}_0) c in CNF: c -b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ p_199 ∨ b^{1, 200}_2 c -b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ p_199 ∨ b^{1, 200}_1 c -b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ p_199 ∨ -b^{1, 200}_0 c in DIMACS: -1757 1758 -1759 199 1760 0 -1757 1758 -1759 199 1761 0 -1757 1758 -1759 199 -1762 0 c -2-1 --> break c ( b^{1, 199}_2 ∧ b^{1, 199}_1 ∧ -b^{1, 199}_0 ∧ -p_199) -> break c in CNF: c -b^{1, 199}_2 ∨ -b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ p_199 ∨ break c in DIMACS: -1757 -1758 1759 199 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 199}_2 ∧ -b^{1, 199}_1 ∧ -b^{1, 199}_0 ∧ true) c in CNF: c -b^{1, 199}_2 ∨ b^{1, 199}_1 ∨ b^{1, 199}_0 ∨ false c in DIMACS: -1757 1758 1759 0 c 3 does not represent an automaton state. c -(-b^{1, 199}_2 ∧ b^{1, 199}_1 ∧ b^{1, 199}_0 ∧ true) c in CNF: c b^{1, 199}_2 ∨ -b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ false c in DIMACS: 1757 -1758 -1759 0 c -3 does not represent an automaton state. c -( b^{1, 199}_2 ∧ b^{1, 199}_1 ∧ b^{1, 199}_0 ∧ true) c in CNF: c -b^{1, 199}_2 ∨ -b^{1, 199}_1 ∨ -b^{1, 199}_0 ∨ false c in DIMACS: -1757 -1758 -1759 0 c i = 200 c -2+1 --> -1 c ( b^{1, 200}_2 ∧ b^{1, 200}_1 ∧ -b^{1, 200}_0 ∧ p_200) -> ( b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ b^{1, 201}_0) c in CNF: c -b^{1, 200}_2 ∨ -b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ -p_200 ∨ b^{1, 201}_2 c -b^{1, 200}_2 ∨ -b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ -p_200 ∨ -b^{1, 201}_1 c -b^{1, 200}_2 ∨ -b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ -p_200 ∨ b^{1, 201}_0 c in DIMACS: -1760 -1761 1762 -200 1763 0 -1760 -1761 1762 -200 -1764 0 -1760 -1761 1762 -200 1765 0 c -1+1 --> 0 c ( b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ b^{1, 200}_0 ∧ p_200) -> (-b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ -b^{1, 201}_0) c in CNF: c -b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ -p_200 ∨ -b^{1, 201}_2 c -b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ -p_200 ∨ -b^{1, 201}_1 c -b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ -p_200 ∨ -b^{1, 201}_0 c in DIMACS: -1760 1761 -1762 -200 -1763 0 -1760 1761 -1762 -200 -1764 0 -1760 1761 -1762 -200 -1765 0 c 0+1 --> 1 c (-b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ -b^{1, 200}_0 ∧ p_200) -> (-b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ b^{1, 201}_0) c in CNF: c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ -p_200 ∨ -b^{1, 201}_2 c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ -p_200 ∨ -b^{1, 201}_1 c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ -p_200 ∨ b^{1, 201}_0 c in DIMACS: 1760 1761 1762 -200 -1763 0 1760 1761 1762 -200 -1764 0 1760 1761 1762 -200 1765 0 c 1+1 --> 2 c (-b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ b^{1, 200}_0 ∧ p_200) -> (-b^{1, 201}_2 ∧ b^{1, 201}_1 ∧ -b^{1, 201}_0) c in CNF: c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ -p_200 ∨ -b^{1, 201}_2 c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ -p_200 ∨ b^{1, 201}_1 c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ -p_200 ∨ -b^{1, 201}_0 c in DIMACS: 1760 1761 -1762 -200 -1763 0 1760 1761 -1762 -200 1764 0 1760 1761 -1762 -200 -1765 0 c 2+1 --> break c (-b^{1, 200}_2 ∧ b^{1, 200}_1 ∧ -b^{1, 200}_0 ∧ p_200) -> break c in CNF: c b^{1, 200}_2 ∨ -b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ -p_200 ∨ break c in DIMACS: 1760 -1761 1762 -200 1162 0 c 2-1 --> 1 c (-b^{1, 200}_2 ∧ b^{1, 200}_1 ∧ -b^{1, 200}_0 ∧ -p_200) -> (-b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ b^{1, 201}_0) c in CNF: c b^{1, 200}_2 ∨ -b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ p_200 ∨ -b^{1, 201}_2 c b^{1, 200}_2 ∨ -b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ p_200 ∨ -b^{1, 201}_1 c b^{1, 200}_2 ∨ -b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ p_200 ∨ b^{1, 201}_0 c in DIMACS: 1760 -1761 1762 200 -1763 0 1760 -1761 1762 200 -1764 0 1760 -1761 1762 200 1765 0 c 1-1 --> 0 c (-b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ b^{1, 200}_0 ∧ -p_200) -> (-b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ -b^{1, 201}_0) c in CNF: c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ p_200 ∨ -b^{1, 201}_2 c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ p_200 ∨ -b^{1, 201}_1 c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ p_200 ∨ -b^{1, 201}_0 c in DIMACS: 1760 1761 -1762 200 -1763 0 1760 1761 -1762 200 -1764 0 1760 1761 -1762 200 -1765 0 c 0-1 --> -1 c (-b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ -b^{1, 200}_0 ∧ -p_200) -> ( b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ b^{1, 201}_0) c in CNF: c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ p_200 ∨ b^{1, 201}_2 c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ p_200 ∨ -b^{1, 201}_1 c b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ p_200 ∨ b^{1, 201}_0 c in DIMACS: 1760 1761 1762 200 1763 0 1760 1761 1762 200 -1764 0 1760 1761 1762 200 1765 0 c -1-1 --> -2 c ( b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ b^{1, 200}_0 ∧ -p_200) -> ( b^{1, 201}_2 ∧ b^{1, 201}_1 ∧ -b^{1, 201}_0) c in CNF: c -b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ p_200 ∨ b^{1, 201}_2 c -b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ p_200 ∨ b^{1, 201}_1 c -b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ p_200 ∨ -b^{1, 201}_0 c in DIMACS: -1760 1761 -1762 200 1763 0 -1760 1761 -1762 200 1764 0 -1760 1761 -1762 200 -1765 0 c -2-1 --> break c ( b^{1, 200}_2 ∧ b^{1, 200}_1 ∧ -b^{1, 200}_0 ∧ -p_200) -> break c in CNF: c -b^{1, 200}_2 ∨ -b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ p_200 ∨ break c in DIMACS: -1760 -1761 1762 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 200}_2 ∧ -b^{1, 200}_1 ∧ -b^{1, 200}_0 ∧ true) c in CNF: c -b^{1, 200}_2 ∨ b^{1, 200}_1 ∨ b^{1, 200}_0 ∨ false c in DIMACS: -1760 1761 1762 0 c 3 does not represent an automaton state. c -(-b^{1, 200}_2 ∧ b^{1, 200}_1 ∧ b^{1, 200}_0 ∧ true) c in CNF: c b^{1, 200}_2 ∨ -b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ false c in DIMACS: 1760 -1761 -1762 0 c -3 does not represent an automaton state. c -( b^{1, 200}_2 ∧ b^{1, 200}_1 ∧ b^{1, 200}_0 ∧ true) c in CNF: c -b^{1, 200}_2 ∨ -b^{1, 200}_1 ∨ -b^{1, 200}_0 ∨ false c in DIMACS: -1760 -1761 -1762 0 c i = 201 c -2+1 --> -1 c ( b^{1, 201}_2 ∧ b^{1, 201}_1 ∧ -b^{1, 201}_0 ∧ p_201) -> ( b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ b^{1, 202}_0) c in CNF: c -b^{1, 201}_2 ∨ -b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ -p_201 ∨ b^{1, 202}_2 c -b^{1, 201}_2 ∨ -b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ -p_201 ∨ -b^{1, 202}_1 c -b^{1, 201}_2 ∨ -b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ -p_201 ∨ b^{1, 202}_0 c in DIMACS: -1763 -1764 1765 -201 1766 0 -1763 -1764 1765 -201 -1767 0 -1763 -1764 1765 -201 1768 0 c -1+1 --> 0 c ( b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ b^{1, 201}_0 ∧ p_201) -> (-b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ -b^{1, 202}_0) c in CNF: c -b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ -p_201 ∨ -b^{1, 202}_2 c -b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ -p_201 ∨ -b^{1, 202}_1 c -b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ -p_201 ∨ -b^{1, 202}_0 c in DIMACS: -1763 1764 -1765 -201 -1766 0 -1763 1764 -1765 -201 -1767 0 -1763 1764 -1765 -201 -1768 0 c 0+1 --> 1 c (-b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ -b^{1, 201}_0 ∧ p_201) -> (-b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ b^{1, 202}_0) c in CNF: c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ -p_201 ∨ -b^{1, 202}_2 c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ -p_201 ∨ -b^{1, 202}_1 c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ -p_201 ∨ b^{1, 202}_0 c in DIMACS: 1763 1764 1765 -201 -1766 0 1763 1764 1765 -201 -1767 0 1763 1764 1765 -201 1768 0 c 1+1 --> 2 c (-b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ b^{1, 201}_0 ∧ p_201) -> (-b^{1, 202}_2 ∧ b^{1, 202}_1 ∧ -b^{1, 202}_0) c in CNF: c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ -p_201 ∨ -b^{1, 202}_2 c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ -p_201 ∨ b^{1, 202}_1 c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ -p_201 ∨ -b^{1, 202}_0 c in DIMACS: 1763 1764 -1765 -201 -1766 0 1763 1764 -1765 -201 1767 0 1763 1764 -1765 -201 -1768 0 c 2+1 --> break c (-b^{1, 201}_2 ∧ b^{1, 201}_1 ∧ -b^{1, 201}_0 ∧ p_201) -> break c in CNF: c b^{1, 201}_2 ∨ -b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ -p_201 ∨ break c in DIMACS: 1763 -1764 1765 -201 1162 0 c 2-1 --> 1 c (-b^{1, 201}_2 ∧ b^{1, 201}_1 ∧ -b^{1, 201}_0 ∧ -p_201) -> (-b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ b^{1, 202}_0) c in CNF: c b^{1, 201}_2 ∨ -b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ p_201 ∨ -b^{1, 202}_2 c b^{1, 201}_2 ∨ -b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ p_201 ∨ -b^{1, 202}_1 c b^{1, 201}_2 ∨ -b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ p_201 ∨ b^{1, 202}_0 c in DIMACS: 1763 -1764 1765 201 -1766 0 1763 -1764 1765 201 -1767 0 1763 -1764 1765 201 1768 0 c 1-1 --> 0 c (-b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ b^{1, 201}_0 ∧ -p_201) -> (-b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ -b^{1, 202}_0) c in CNF: c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ p_201 ∨ -b^{1, 202}_2 c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ p_201 ∨ -b^{1, 202}_1 c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ p_201 ∨ -b^{1, 202}_0 c in DIMACS: 1763 1764 -1765 201 -1766 0 1763 1764 -1765 201 -1767 0 1763 1764 -1765 201 -1768 0 c 0-1 --> -1 c (-b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ -b^{1, 201}_0 ∧ -p_201) -> ( b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ b^{1, 202}_0) c in CNF: c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ p_201 ∨ b^{1, 202}_2 c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ p_201 ∨ -b^{1, 202}_1 c b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ p_201 ∨ b^{1, 202}_0 c in DIMACS: 1763 1764 1765 201 1766 0 1763 1764 1765 201 -1767 0 1763 1764 1765 201 1768 0 c -1-1 --> -2 c ( b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ b^{1, 201}_0 ∧ -p_201) -> ( b^{1, 202}_2 ∧ b^{1, 202}_1 ∧ -b^{1, 202}_0) c in CNF: c -b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ p_201 ∨ b^{1, 202}_2 c -b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ p_201 ∨ b^{1, 202}_1 c -b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ p_201 ∨ -b^{1, 202}_0 c in DIMACS: -1763 1764 -1765 201 1766 0 -1763 1764 -1765 201 1767 0 -1763 1764 -1765 201 -1768 0 c -2-1 --> break c ( b^{1, 201}_2 ∧ b^{1, 201}_1 ∧ -b^{1, 201}_0 ∧ -p_201) -> break c in CNF: c -b^{1, 201}_2 ∨ -b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ p_201 ∨ break c in DIMACS: -1763 -1764 1765 201 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 201}_2 ∧ -b^{1, 201}_1 ∧ -b^{1, 201}_0 ∧ true) c in CNF: c -b^{1, 201}_2 ∨ b^{1, 201}_1 ∨ b^{1, 201}_0 ∨ false c in DIMACS: -1763 1764 1765 0 c 3 does not represent an automaton state. c -(-b^{1, 201}_2 ∧ b^{1, 201}_1 ∧ b^{1, 201}_0 ∧ true) c in CNF: c b^{1, 201}_2 ∨ -b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ false c in DIMACS: 1763 -1764 -1765 0 c -3 does not represent an automaton state. c -( b^{1, 201}_2 ∧ b^{1, 201}_1 ∧ b^{1, 201}_0 ∧ true) c in CNF: c -b^{1, 201}_2 ∨ -b^{1, 201}_1 ∨ -b^{1, 201}_0 ∨ false c in DIMACS: -1763 -1764 -1765 0 c i = 202 c -2+1 --> -1 c ( b^{1, 202}_2 ∧ b^{1, 202}_1 ∧ -b^{1, 202}_0 ∧ p_202) -> ( b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ b^{1, 203}_0) c in CNF: c -b^{1, 202}_2 ∨ -b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ -p_202 ∨ b^{1, 203}_2 c -b^{1, 202}_2 ∨ -b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ -p_202 ∨ -b^{1, 203}_1 c -b^{1, 202}_2 ∨ -b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ -p_202 ∨ b^{1, 203}_0 c in DIMACS: -1766 -1767 1768 -202 1769 0 -1766 -1767 1768 -202 -1770 0 -1766 -1767 1768 -202 1771 0 c -1+1 --> 0 c ( b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ b^{1, 202}_0 ∧ p_202) -> (-b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ -b^{1, 203}_0) c in CNF: c -b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ -p_202 ∨ -b^{1, 203}_2 c -b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ -p_202 ∨ -b^{1, 203}_1 c -b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ -p_202 ∨ -b^{1, 203}_0 c in DIMACS: -1766 1767 -1768 -202 -1769 0 -1766 1767 -1768 -202 -1770 0 -1766 1767 -1768 -202 -1771 0 c 0+1 --> 1 c (-b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ -b^{1, 202}_0 ∧ p_202) -> (-b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ b^{1, 203}_0) c in CNF: c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ -p_202 ∨ -b^{1, 203}_2 c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ -p_202 ∨ -b^{1, 203}_1 c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ -p_202 ∨ b^{1, 203}_0 c in DIMACS: 1766 1767 1768 -202 -1769 0 1766 1767 1768 -202 -1770 0 1766 1767 1768 -202 1771 0 c 1+1 --> 2 c (-b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ b^{1, 202}_0 ∧ p_202) -> (-b^{1, 203}_2 ∧ b^{1, 203}_1 ∧ -b^{1, 203}_0) c in CNF: c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ -p_202 ∨ -b^{1, 203}_2 c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ -p_202 ∨ b^{1, 203}_1 c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ -p_202 ∨ -b^{1, 203}_0 c in DIMACS: 1766 1767 -1768 -202 -1769 0 1766 1767 -1768 -202 1770 0 1766 1767 -1768 -202 -1771 0 c 2+1 --> break c (-b^{1, 202}_2 ∧ b^{1, 202}_1 ∧ -b^{1, 202}_0 ∧ p_202) -> break c in CNF: c b^{1, 202}_2 ∨ -b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ -p_202 ∨ break c in DIMACS: 1766 -1767 1768 -202 1162 0 c 2-1 --> 1 c (-b^{1, 202}_2 ∧ b^{1, 202}_1 ∧ -b^{1, 202}_0 ∧ -p_202) -> (-b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ b^{1, 203}_0) c in CNF: c b^{1, 202}_2 ∨ -b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ p_202 ∨ -b^{1, 203}_2 c b^{1, 202}_2 ∨ -b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ p_202 ∨ -b^{1, 203}_1 c b^{1, 202}_2 ∨ -b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ p_202 ∨ b^{1, 203}_0 c in DIMACS: 1766 -1767 1768 202 -1769 0 1766 -1767 1768 202 -1770 0 1766 -1767 1768 202 1771 0 c 1-1 --> 0 c (-b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ b^{1, 202}_0 ∧ -p_202) -> (-b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ -b^{1, 203}_0) c in CNF: c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ p_202 ∨ -b^{1, 203}_2 c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ p_202 ∨ -b^{1, 203}_1 c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ p_202 ∨ -b^{1, 203}_0 c in DIMACS: 1766 1767 -1768 202 -1769 0 1766 1767 -1768 202 -1770 0 1766 1767 -1768 202 -1771 0 c 0-1 --> -1 c (-b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ -b^{1, 202}_0 ∧ -p_202) -> ( b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ b^{1, 203}_0) c in CNF: c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ p_202 ∨ b^{1, 203}_2 c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ p_202 ∨ -b^{1, 203}_1 c b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ p_202 ∨ b^{1, 203}_0 c in DIMACS: 1766 1767 1768 202 1769 0 1766 1767 1768 202 -1770 0 1766 1767 1768 202 1771 0 c -1-1 --> -2 c ( b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ b^{1, 202}_0 ∧ -p_202) -> ( b^{1, 203}_2 ∧ b^{1, 203}_1 ∧ -b^{1, 203}_0) c in CNF: c -b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ p_202 ∨ b^{1, 203}_2 c -b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ p_202 ∨ b^{1, 203}_1 c -b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ p_202 ∨ -b^{1, 203}_0 c in DIMACS: -1766 1767 -1768 202 1769 0 -1766 1767 -1768 202 1770 0 -1766 1767 -1768 202 -1771 0 c -2-1 --> break c ( b^{1, 202}_2 ∧ b^{1, 202}_1 ∧ -b^{1, 202}_0 ∧ -p_202) -> break c in CNF: c -b^{1, 202}_2 ∨ -b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ p_202 ∨ break c in DIMACS: -1766 -1767 1768 202 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 202}_2 ∧ -b^{1, 202}_1 ∧ -b^{1, 202}_0 ∧ true) c in CNF: c -b^{1, 202}_2 ∨ b^{1, 202}_1 ∨ b^{1, 202}_0 ∨ false c in DIMACS: -1766 1767 1768 0 c 3 does not represent an automaton state. c -(-b^{1, 202}_2 ∧ b^{1, 202}_1 ∧ b^{1, 202}_0 ∧ true) c in CNF: c b^{1, 202}_2 ∨ -b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ false c in DIMACS: 1766 -1767 -1768 0 c -3 does not represent an automaton state. c -( b^{1, 202}_2 ∧ b^{1, 202}_1 ∧ b^{1, 202}_0 ∧ true) c in CNF: c -b^{1, 202}_2 ∨ -b^{1, 202}_1 ∨ -b^{1, 202}_0 ∨ false c in DIMACS: -1766 -1767 -1768 0 c i = 203 c -2+1 --> -1 c ( b^{1, 203}_2 ∧ b^{1, 203}_1 ∧ -b^{1, 203}_0 ∧ p_203) -> ( b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ b^{1, 204}_0) c in CNF: c -b^{1, 203}_2 ∨ -b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ -p_203 ∨ b^{1, 204}_2 c -b^{1, 203}_2 ∨ -b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ -p_203 ∨ -b^{1, 204}_1 c -b^{1, 203}_2 ∨ -b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ -p_203 ∨ b^{1, 204}_0 c in DIMACS: -1769 -1770 1771 -203 1772 0 -1769 -1770 1771 -203 -1773 0 -1769 -1770 1771 -203 1774 0 c -1+1 --> 0 c ( b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ b^{1, 203}_0 ∧ p_203) -> (-b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ -b^{1, 204}_0) c in CNF: c -b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ -p_203 ∨ -b^{1, 204}_2 c -b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ -p_203 ∨ -b^{1, 204}_1 c -b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ -p_203 ∨ -b^{1, 204}_0 c in DIMACS: -1769 1770 -1771 -203 -1772 0 -1769 1770 -1771 -203 -1773 0 -1769 1770 -1771 -203 -1774 0 c 0+1 --> 1 c (-b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ -b^{1, 203}_0 ∧ p_203) -> (-b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ b^{1, 204}_0) c in CNF: c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ -p_203 ∨ -b^{1, 204}_2 c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ -p_203 ∨ -b^{1, 204}_1 c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ -p_203 ∨ b^{1, 204}_0 c in DIMACS: 1769 1770 1771 -203 -1772 0 1769 1770 1771 -203 -1773 0 1769 1770 1771 -203 1774 0 c 1+1 --> 2 c (-b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ b^{1, 203}_0 ∧ p_203) -> (-b^{1, 204}_2 ∧ b^{1, 204}_1 ∧ -b^{1, 204}_0) c in CNF: c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ -p_203 ∨ -b^{1, 204}_2 c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ -p_203 ∨ b^{1, 204}_1 c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ -p_203 ∨ -b^{1, 204}_0 c in DIMACS: 1769 1770 -1771 -203 -1772 0 1769 1770 -1771 -203 1773 0 1769 1770 -1771 -203 -1774 0 c 2+1 --> break c (-b^{1, 203}_2 ∧ b^{1, 203}_1 ∧ -b^{1, 203}_0 ∧ p_203) -> break c in CNF: c b^{1, 203}_2 ∨ -b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ -p_203 ∨ break c in DIMACS: 1769 -1770 1771 -203 1162 0 c 2-1 --> 1 c (-b^{1, 203}_2 ∧ b^{1, 203}_1 ∧ -b^{1, 203}_0 ∧ -p_203) -> (-b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ b^{1, 204}_0) c in CNF: c b^{1, 203}_2 ∨ -b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ p_203 ∨ -b^{1, 204}_2 c b^{1, 203}_2 ∨ -b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ p_203 ∨ -b^{1, 204}_1 c b^{1, 203}_2 ∨ -b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ p_203 ∨ b^{1, 204}_0 c in DIMACS: 1769 -1770 1771 203 -1772 0 1769 -1770 1771 203 -1773 0 1769 -1770 1771 203 1774 0 c 1-1 --> 0 c (-b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ b^{1, 203}_0 ∧ -p_203) -> (-b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ -b^{1, 204}_0) c in CNF: c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ p_203 ∨ -b^{1, 204}_2 c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ p_203 ∨ -b^{1, 204}_1 c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ p_203 ∨ -b^{1, 204}_0 c in DIMACS: 1769 1770 -1771 203 -1772 0 1769 1770 -1771 203 -1773 0 1769 1770 -1771 203 -1774 0 c 0-1 --> -1 c (-b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ -b^{1, 203}_0 ∧ -p_203) -> ( b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ b^{1, 204}_0) c in CNF: c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ p_203 ∨ b^{1, 204}_2 c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ p_203 ∨ -b^{1, 204}_1 c b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ p_203 ∨ b^{1, 204}_0 c in DIMACS: 1769 1770 1771 203 1772 0 1769 1770 1771 203 -1773 0 1769 1770 1771 203 1774 0 c -1-1 --> -2 c ( b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ b^{1, 203}_0 ∧ -p_203) -> ( b^{1, 204}_2 ∧ b^{1, 204}_1 ∧ -b^{1, 204}_0) c in CNF: c -b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ p_203 ∨ b^{1, 204}_2 c -b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ p_203 ∨ b^{1, 204}_1 c -b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ p_203 ∨ -b^{1, 204}_0 c in DIMACS: -1769 1770 -1771 203 1772 0 -1769 1770 -1771 203 1773 0 -1769 1770 -1771 203 -1774 0 c -2-1 --> break c ( b^{1, 203}_2 ∧ b^{1, 203}_1 ∧ -b^{1, 203}_0 ∧ -p_203) -> break c in CNF: c -b^{1, 203}_2 ∨ -b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ p_203 ∨ break c in DIMACS: -1769 -1770 1771 203 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 203}_2 ∧ -b^{1, 203}_1 ∧ -b^{1, 203}_0 ∧ true) c in CNF: c -b^{1, 203}_2 ∨ b^{1, 203}_1 ∨ b^{1, 203}_0 ∨ false c in DIMACS: -1769 1770 1771 0 c 3 does not represent an automaton state. c -(-b^{1, 203}_2 ∧ b^{1, 203}_1 ∧ b^{1, 203}_0 ∧ true) c in CNF: c b^{1, 203}_2 ∨ -b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ false c in DIMACS: 1769 -1770 -1771 0 c -3 does not represent an automaton state. c -( b^{1, 203}_2 ∧ b^{1, 203}_1 ∧ b^{1, 203}_0 ∧ true) c in CNF: c -b^{1, 203}_2 ∨ -b^{1, 203}_1 ∨ -b^{1, 203}_0 ∨ false c in DIMACS: -1769 -1770 -1771 0 c i = 204 c -2+1 --> -1 c ( b^{1, 204}_2 ∧ b^{1, 204}_1 ∧ -b^{1, 204}_0 ∧ p_204) -> ( b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ b^{1, 205}_0) c in CNF: c -b^{1, 204}_2 ∨ -b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ -p_204 ∨ b^{1, 205}_2 c -b^{1, 204}_2 ∨ -b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ -p_204 ∨ -b^{1, 205}_1 c -b^{1, 204}_2 ∨ -b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ -p_204 ∨ b^{1, 205}_0 c in DIMACS: -1772 -1773 1774 -204 1775 0 -1772 -1773 1774 -204 -1776 0 -1772 -1773 1774 -204 1777 0 c -1+1 --> 0 c ( b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ b^{1, 204}_0 ∧ p_204) -> (-b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ -b^{1, 205}_0) c in CNF: c -b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ -p_204 ∨ -b^{1, 205}_2 c -b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ -p_204 ∨ -b^{1, 205}_1 c -b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ -p_204 ∨ -b^{1, 205}_0 c in DIMACS: -1772 1773 -1774 -204 -1775 0 -1772 1773 -1774 -204 -1776 0 -1772 1773 -1774 -204 -1777 0 c 0+1 --> 1 c (-b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ -b^{1, 204}_0 ∧ p_204) -> (-b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ b^{1, 205}_0) c in CNF: c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ -p_204 ∨ -b^{1, 205}_2 c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ -p_204 ∨ -b^{1, 205}_1 c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ -p_204 ∨ b^{1, 205}_0 c in DIMACS: 1772 1773 1774 -204 -1775 0 1772 1773 1774 -204 -1776 0 1772 1773 1774 -204 1777 0 c 1+1 --> 2 c (-b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ b^{1, 204}_0 ∧ p_204) -> (-b^{1, 205}_2 ∧ b^{1, 205}_1 ∧ -b^{1, 205}_0) c in CNF: c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ -p_204 ∨ -b^{1, 205}_2 c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ -p_204 ∨ b^{1, 205}_1 c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ -p_204 ∨ -b^{1, 205}_0 c in DIMACS: 1772 1773 -1774 -204 -1775 0 1772 1773 -1774 -204 1776 0 1772 1773 -1774 -204 -1777 0 c 2+1 --> break c (-b^{1, 204}_2 ∧ b^{1, 204}_1 ∧ -b^{1, 204}_0 ∧ p_204) -> break c in CNF: c b^{1, 204}_2 ∨ -b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ -p_204 ∨ break c in DIMACS: 1772 -1773 1774 -204 1162 0 c 2-1 --> 1 c (-b^{1, 204}_2 ∧ b^{1, 204}_1 ∧ -b^{1, 204}_0 ∧ -p_204) -> (-b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ b^{1, 205}_0) c in CNF: c b^{1, 204}_2 ∨ -b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ p_204 ∨ -b^{1, 205}_2 c b^{1, 204}_2 ∨ -b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ p_204 ∨ -b^{1, 205}_1 c b^{1, 204}_2 ∨ -b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ p_204 ∨ b^{1, 205}_0 c in DIMACS: 1772 -1773 1774 204 -1775 0 1772 -1773 1774 204 -1776 0 1772 -1773 1774 204 1777 0 c 1-1 --> 0 c (-b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ b^{1, 204}_0 ∧ -p_204) -> (-b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ -b^{1, 205}_0) c in CNF: c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ p_204 ∨ -b^{1, 205}_2 c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ p_204 ∨ -b^{1, 205}_1 c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ p_204 ∨ -b^{1, 205}_0 c in DIMACS: 1772 1773 -1774 204 -1775 0 1772 1773 -1774 204 -1776 0 1772 1773 -1774 204 -1777 0 c 0-1 --> -1 c (-b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ -b^{1, 204}_0 ∧ -p_204) -> ( b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ b^{1, 205}_0) c in CNF: c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ p_204 ∨ b^{1, 205}_2 c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ p_204 ∨ -b^{1, 205}_1 c b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ p_204 ∨ b^{1, 205}_0 c in DIMACS: 1772 1773 1774 204 1775 0 1772 1773 1774 204 -1776 0 1772 1773 1774 204 1777 0 c -1-1 --> -2 c ( b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ b^{1, 204}_0 ∧ -p_204) -> ( b^{1, 205}_2 ∧ b^{1, 205}_1 ∧ -b^{1, 205}_0) c in CNF: c -b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ p_204 ∨ b^{1, 205}_2 c -b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ p_204 ∨ b^{1, 205}_1 c -b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ p_204 ∨ -b^{1, 205}_0 c in DIMACS: -1772 1773 -1774 204 1775 0 -1772 1773 -1774 204 1776 0 -1772 1773 -1774 204 -1777 0 c -2-1 --> break c ( b^{1, 204}_2 ∧ b^{1, 204}_1 ∧ -b^{1, 204}_0 ∧ -p_204) -> break c in CNF: c -b^{1, 204}_2 ∨ -b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ p_204 ∨ break c in DIMACS: -1772 -1773 1774 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 204}_2 ∧ -b^{1, 204}_1 ∧ -b^{1, 204}_0 ∧ true) c in CNF: c -b^{1, 204}_2 ∨ b^{1, 204}_1 ∨ b^{1, 204}_0 ∨ false c in DIMACS: -1772 1773 1774 0 c 3 does not represent an automaton state. c -(-b^{1, 204}_2 ∧ b^{1, 204}_1 ∧ b^{1, 204}_0 ∧ true) c in CNF: c b^{1, 204}_2 ∨ -b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ false c in DIMACS: 1772 -1773 -1774 0 c -3 does not represent an automaton state. c -( b^{1, 204}_2 ∧ b^{1, 204}_1 ∧ b^{1, 204}_0 ∧ true) c in CNF: c -b^{1, 204}_2 ∨ -b^{1, 204}_1 ∨ -b^{1, 204}_0 ∨ false c in DIMACS: -1772 -1773 -1774 0 c i = 205 c -2+1 --> -1 c ( b^{1, 205}_2 ∧ b^{1, 205}_1 ∧ -b^{1, 205}_0 ∧ p_205) -> ( b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ b^{1, 206}_0) c in CNF: c -b^{1, 205}_2 ∨ -b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ -p_205 ∨ b^{1, 206}_2 c -b^{1, 205}_2 ∨ -b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ -p_205 ∨ -b^{1, 206}_1 c -b^{1, 205}_2 ∨ -b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ -p_205 ∨ b^{1, 206}_0 c in DIMACS: -1775 -1776 1777 -205 1778 0 -1775 -1776 1777 -205 -1779 0 -1775 -1776 1777 -205 1780 0 c -1+1 --> 0 c ( b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ b^{1, 205}_0 ∧ p_205) -> (-b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ -b^{1, 206}_0) c in CNF: c -b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ -p_205 ∨ -b^{1, 206}_2 c -b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ -p_205 ∨ -b^{1, 206}_1 c -b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ -p_205 ∨ -b^{1, 206}_0 c in DIMACS: -1775 1776 -1777 -205 -1778 0 -1775 1776 -1777 -205 -1779 0 -1775 1776 -1777 -205 -1780 0 c 0+1 --> 1 c (-b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ -b^{1, 205}_0 ∧ p_205) -> (-b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ b^{1, 206}_0) c in CNF: c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ -p_205 ∨ -b^{1, 206}_2 c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ -p_205 ∨ -b^{1, 206}_1 c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ -p_205 ∨ b^{1, 206}_0 c in DIMACS: 1775 1776 1777 -205 -1778 0 1775 1776 1777 -205 -1779 0 1775 1776 1777 -205 1780 0 c 1+1 --> 2 c (-b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ b^{1, 205}_0 ∧ p_205) -> (-b^{1, 206}_2 ∧ b^{1, 206}_1 ∧ -b^{1, 206}_0) c in CNF: c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ -p_205 ∨ -b^{1, 206}_2 c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ -p_205 ∨ b^{1, 206}_1 c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ -p_205 ∨ -b^{1, 206}_0 c in DIMACS: 1775 1776 -1777 -205 -1778 0 1775 1776 -1777 -205 1779 0 1775 1776 -1777 -205 -1780 0 c 2+1 --> break c (-b^{1, 205}_2 ∧ b^{1, 205}_1 ∧ -b^{1, 205}_0 ∧ p_205) -> break c in CNF: c b^{1, 205}_2 ∨ -b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ -p_205 ∨ break c in DIMACS: 1775 -1776 1777 -205 1162 0 c 2-1 --> 1 c (-b^{1, 205}_2 ∧ b^{1, 205}_1 ∧ -b^{1, 205}_0 ∧ -p_205) -> (-b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ b^{1, 206}_0) c in CNF: c b^{1, 205}_2 ∨ -b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ p_205 ∨ -b^{1, 206}_2 c b^{1, 205}_2 ∨ -b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ p_205 ∨ -b^{1, 206}_1 c b^{1, 205}_2 ∨ -b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ p_205 ∨ b^{1, 206}_0 c in DIMACS: 1775 -1776 1777 205 -1778 0 1775 -1776 1777 205 -1779 0 1775 -1776 1777 205 1780 0 c 1-1 --> 0 c (-b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ b^{1, 205}_0 ∧ -p_205) -> (-b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ -b^{1, 206}_0) c in CNF: c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ p_205 ∨ -b^{1, 206}_2 c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ p_205 ∨ -b^{1, 206}_1 c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ p_205 ∨ -b^{1, 206}_0 c in DIMACS: 1775 1776 -1777 205 -1778 0 1775 1776 -1777 205 -1779 0 1775 1776 -1777 205 -1780 0 c 0-1 --> -1 c (-b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ -b^{1, 205}_0 ∧ -p_205) -> ( b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ b^{1, 206}_0) c in CNF: c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ p_205 ∨ b^{1, 206}_2 c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ p_205 ∨ -b^{1, 206}_1 c b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ p_205 ∨ b^{1, 206}_0 c in DIMACS: 1775 1776 1777 205 1778 0 1775 1776 1777 205 -1779 0 1775 1776 1777 205 1780 0 c -1-1 --> -2 c ( b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ b^{1, 205}_0 ∧ -p_205) -> ( b^{1, 206}_2 ∧ b^{1, 206}_1 ∧ -b^{1, 206}_0) c in CNF: c -b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ p_205 ∨ b^{1, 206}_2 c -b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ p_205 ∨ b^{1, 206}_1 c -b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ p_205 ∨ -b^{1, 206}_0 c in DIMACS: -1775 1776 -1777 205 1778 0 -1775 1776 -1777 205 1779 0 -1775 1776 -1777 205 -1780 0 c -2-1 --> break c ( b^{1, 205}_2 ∧ b^{1, 205}_1 ∧ -b^{1, 205}_0 ∧ -p_205) -> break c in CNF: c -b^{1, 205}_2 ∨ -b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ p_205 ∨ break c in DIMACS: -1775 -1776 1777 205 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 205}_2 ∧ -b^{1, 205}_1 ∧ -b^{1, 205}_0 ∧ true) c in CNF: c -b^{1, 205}_2 ∨ b^{1, 205}_1 ∨ b^{1, 205}_0 ∨ false c in DIMACS: -1775 1776 1777 0 c 3 does not represent an automaton state. c -(-b^{1, 205}_2 ∧ b^{1, 205}_1 ∧ b^{1, 205}_0 ∧ true) c in CNF: c b^{1, 205}_2 ∨ -b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ false c in DIMACS: 1775 -1776 -1777 0 c -3 does not represent an automaton state. c -( b^{1, 205}_2 ∧ b^{1, 205}_1 ∧ b^{1, 205}_0 ∧ true) c in CNF: c -b^{1, 205}_2 ∨ -b^{1, 205}_1 ∨ -b^{1, 205}_0 ∨ false c in DIMACS: -1775 -1776 -1777 0 c i = 206 c -2+1 --> -1 c ( b^{1, 206}_2 ∧ b^{1, 206}_1 ∧ -b^{1, 206}_0 ∧ p_206) -> ( b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ b^{1, 207}_0) c in CNF: c -b^{1, 206}_2 ∨ -b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ -p_206 ∨ b^{1, 207}_2 c -b^{1, 206}_2 ∨ -b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ -p_206 ∨ -b^{1, 207}_1 c -b^{1, 206}_2 ∨ -b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ -p_206 ∨ b^{1, 207}_0 c in DIMACS: -1778 -1779 1780 -206 1781 0 -1778 -1779 1780 -206 -1782 0 -1778 -1779 1780 -206 1783 0 c -1+1 --> 0 c ( b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ b^{1, 206}_0 ∧ p_206) -> (-b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ -b^{1, 207}_0) c in CNF: c -b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ -p_206 ∨ -b^{1, 207}_2 c -b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ -p_206 ∨ -b^{1, 207}_1 c -b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ -p_206 ∨ -b^{1, 207}_0 c in DIMACS: -1778 1779 -1780 -206 -1781 0 -1778 1779 -1780 -206 -1782 0 -1778 1779 -1780 -206 -1783 0 c 0+1 --> 1 c (-b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ -b^{1, 206}_0 ∧ p_206) -> (-b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ b^{1, 207}_0) c in CNF: c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ -p_206 ∨ -b^{1, 207}_2 c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ -p_206 ∨ -b^{1, 207}_1 c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ -p_206 ∨ b^{1, 207}_0 c in DIMACS: 1778 1779 1780 -206 -1781 0 1778 1779 1780 -206 -1782 0 1778 1779 1780 -206 1783 0 c 1+1 --> 2 c (-b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ b^{1, 206}_0 ∧ p_206) -> (-b^{1, 207}_2 ∧ b^{1, 207}_1 ∧ -b^{1, 207}_0) c in CNF: c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ -p_206 ∨ -b^{1, 207}_2 c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ -p_206 ∨ b^{1, 207}_1 c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ -p_206 ∨ -b^{1, 207}_0 c in DIMACS: 1778 1779 -1780 -206 -1781 0 1778 1779 -1780 -206 1782 0 1778 1779 -1780 -206 -1783 0 c 2+1 --> break c (-b^{1, 206}_2 ∧ b^{1, 206}_1 ∧ -b^{1, 206}_0 ∧ p_206) -> break c in CNF: c b^{1, 206}_2 ∨ -b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ -p_206 ∨ break c in DIMACS: 1778 -1779 1780 -206 1162 0 c 2-1 --> 1 c (-b^{1, 206}_2 ∧ b^{1, 206}_1 ∧ -b^{1, 206}_0 ∧ -p_206) -> (-b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ b^{1, 207}_0) c in CNF: c b^{1, 206}_2 ∨ -b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ p_206 ∨ -b^{1, 207}_2 c b^{1, 206}_2 ∨ -b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ p_206 ∨ -b^{1, 207}_1 c b^{1, 206}_2 ∨ -b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ p_206 ∨ b^{1, 207}_0 c in DIMACS: 1778 -1779 1780 206 -1781 0 1778 -1779 1780 206 -1782 0 1778 -1779 1780 206 1783 0 c 1-1 --> 0 c (-b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ b^{1, 206}_0 ∧ -p_206) -> (-b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ -b^{1, 207}_0) c in CNF: c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ p_206 ∨ -b^{1, 207}_2 c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ p_206 ∨ -b^{1, 207}_1 c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ p_206 ∨ -b^{1, 207}_0 c in DIMACS: 1778 1779 -1780 206 -1781 0 1778 1779 -1780 206 -1782 0 1778 1779 -1780 206 -1783 0 c 0-1 --> -1 c (-b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ -b^{1, 206}_0 ∧ -p_206) -> ( b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ b^{1, 207}_0) c in CNF: c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ p_206 ∨ b^{1, 207}_2 c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ p_206 ∨ -b^{1, 207}_1 c b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ p_206 ∨ b^{1, 207}_0 c in DIMACS: 1778 1779 1780 206 1781 0 1778 1779 1780 206 -1782 0 1778 1779 1780 206 1783 0 c -1-1 --> -2 c ( b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ b^{1, 206}_0 ∧ -p_206) -> ( b^{1, 207}_2 ∧ b^{1, 207}_1 ∧ -b^{1, 207}_0) c in CNF: c -b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ p_206 ∨ b^{1, 207}_2 c -b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ p_206 ∨ b^{1, 207}_1 c -b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ p_206 ∨ -b^{1, 207}_0 c in DIMACS: -1778 1779 -1780 206 1781 0 -1778 1779 -1780 206 1782 0 -1778 1779 -1780 206 -1783 0 c -2-1 --> break c ( b^{1, 206}_2 ∧ b^{1, 206}_1 ∧ -b^{1, 206}_0 ∧ -p_206) -> break c in CNF: c -b^{1, 206}_2 ∨ -b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ p_206 ∨ break c in DIMACS: -1778 -1779 1780 206 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 206}_2 ∧ -b^{1, 206}_1 ∧ -b^{1, 206}_0 ∧ true) c in CNF: c -b^{1, 206}_2 ∨ b^{1, 206}_1 ∨ b^{1, 206}_0 ∨ false c in DIMACS: -1778 1779 1780 0 c 3 does not represent an automaton state. c -(-b^{1, 206}_2 ∧ b^{1, 206}_1 ∧ b^{1, 206}_0 ∧ true) c in CNF: c b^{1, 206}_2 ∨ -b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ false c in DIMACS: 1778 -1779 -1780 0 c -3 does not represent an automaton state. c -( b^{1, 206}_2 ∧ b^{1, 206}_1 ∧ b^{1, 206}_0 ∧ true) c in CNF: c -b^{1, 206}_2 ∨ -b^{1, 206}_1 ∨ -b^{1, 206}_0 ∨ false c in DIMACS: -1778 -1779 -1780 0 c i = 207 c -2+1 --> -1 c ( b^{1, 207}_2 ∧ b^{1, 207}_1 ∧ -b^{1, 207}_0 ∧ p_207) -> ( b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ b^{1, 208}_0) c in CNF: c -b^{1, 207}_2 ∨ -b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ -p_207 ∨ b^{1, 208}_2 c -b^{1, 207}_2 ∨ -b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ -p_207 ∨ -b^{1, 208}_1 c -b^{1, 207}_2 ∨ -b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ -p_207 ∨ b^{1, 208}_0 c in DIMACS: -1781 -1782 1783 -207 1784 0 -1781 -1782 1783 -207 -1785 0 -1781 -1782 1783 -207 1786 0 c -1+1 --> 0 c ( b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ b^{1, 207}_0 ∧ p_207) -> (-b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ -b^{1, 208}_0) c in CNF: c -b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ -p_207 ∨ -b^{1, 208}_2 c -b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ -p_207 ∨ -b^{1, 208}_1 c -b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ -p_207 ∨ -b^{1, 208}_0 c in DIMACS: -1781 1782 -1783 -207 -1784 0 -1781 1782 -1783 -207 -1785 0 -1781 1782 -1783 -207 -1786 0 c 0+1 --> 1 c (-b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ -b^{1, 207}_0 ∧ p_207) -> (-b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ b^{1, 208}_0) c in CNF: c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ -p_207 ∨ -b^{1, 208}_2 c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ -p_207 ∨ -b^{1, 208}_1 c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ -p_207 ∨ b^{1, 208}_0 c in DIMACS: 1781 1782 1783 -207 -1784 0 1781 1782 1783 -207 -1785 0 1781 1782 1783 -207 1786 0 c 1+1 --> 2 c (-b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ b^{1, 207}_0 ∧ p_207) -> (-b^{1, 208}_2 ∧ b^{1, 208}_1 ∧ -b^{1, 208}_0) c in CNF: c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ -p_207 ∨ -b^{1, 208}_2 c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ -p_207 ∨ b^{1, 208}_1 c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ -p_207 ∨ -b^{1, 208}_0 c in DIMACS: 1781 1782 -1783 -207 -1784 0 1781 1782 -1783 -207 1785 0 1781 1782 -1783 -207 -1786 0 c 2+1 --> break c (-b^{1, 207}_2 ∧ b^{1, 207}_1 ∧ -b^{1, 207}_0 ∧ p_207) -> break c in CNF: c b^{1, 207}_2 ∨ -b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ -p_207 ∨ break c in DIMACS: 1781 -1782 1783 -207 1162 0 c 2-1 --> 1 c (-b^{1, 207}_2 ∧ b^{1, 207}_1 ∧ -b^{1, 207}_0 ∧ -p_207) -> (-b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ b^{1, 208}_0) c in CNF: c b^{1, 207}_2 ∨ -b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ p_207 ∨ -b^{1, 208}_2 c b^{1, 207}_2 ∨ -b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ p_207 ∨ -b^{1, 208}_1 c b^{1, 207}_2 ∨ -b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ p_207 ∨ b^{1, 208}_0 c in DIMACS: 1781 -1782 1783 207 -1784 0 1781 -1782 1783 207 -1785 0 1781 -1782 1783 207 1786 0 c 1-1 --> 0 c (-b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ b^{1, 207}_0 ∧ -p_207) -> (-b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ -b^{1, 208}_0) c in CNF: c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ p_207 ∨ -b^{1, 208}_2 c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ p_207 ∨ -b^{1, 208}_1 c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ p_207 ∨ -b^{1, 208}_0 c in DIMACS: 1781 1782 -1783 207 -1784 0 1781 1782 -1783 207 -1785 0 1781 1782 -1783 207 -1786 0 c 0-1 --> -1 c (-b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ -b^{1, 207}_0 ∧ -p_207) -> ( b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ b^{1, 208}_0) c in CNF: c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ p_207 ∨ b^{1, 208}_2 c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ p_207 ∨ -b^{1, 208}_1 c b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ p_207 ∨ b^{1, 208}_0 c in DIMACS: 1781 1782 1783 207 1784 0 1781 1782 1783 207 -1785 0 1781 1782 1783 207 1786 0 c -1-1 --> -2 c ( b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ b^{1, 207}_0 ∧ -p_207) -> ( b^{1, 208}_2 ∧ b^{1, 208}_1 ∧ -b^{1, 208}_0) c in CNF: c -b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ p_207 ∨ b^{1, 208}_2 c -b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ p_207 ∨ b^{1, 208}_1 c -b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ p_207 ∨ -b^{1, 208}_0 c in DIMACS: -1781 1782 -1783 207 1784 0 -1781 1782 -1783 207 1785 0 -1781 1782 -1783 207 -1786 0 c -2-1 --> break c ( b^{1, 207}_2 ∧ b^{1, 207}_1 ∧ -b^{1, 207}_0 ∧ -p_207) -> break c in CNF: c -b^{1, 207}_2 ∨ -b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ p_207 ∨ break c in DIMACS: -1781 -1782 1783 207 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 207}_2 ∧ -b^{1, 207}_1 ∧ -b^{1, 207}_0 ∧ true) c in CNF: c -b^{1, 207}_2 ∨ b^{1, 207}_1 ∨ b^{1, 207}_0 ∨ false c in DIMACS: -1781 1782 1783 0 c 3 does not represent an automaton state. c -(-b^{1, 207}_2 ∧ b^{1, 207}_1 ∧ b^{1, 207}_0 ∧ true) c in CNF: c b^{1, 207}_2 ∨ -b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ false c in DIMACS: 1781 -1782 -1783 0 c -3 does not represent an automaton state. c -( b^{1, 207}_2 ∧ b^{1, 207}_1 ∧ b^{1, 207}_0 ∧ true) c in CNF: c -b^{1, 207}_2 ∨ -b^{1, 207}_1 ∨ -b^{1, 207}_0 ∨ false c in DIMACS: -1781 -1782 -1783 0 c i = 208 c -2+1 --> -1 c ( b^{1, 208}_2 ∧ b^{1, 208}_1 ∧ -b^{1, 208}_0 ∧ p_208) -> ( b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ b^{1, 209}_0) c in CNF: c -b^{1, 208}_2 ∨ -b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ -p_208 ∨ b^{1, 209}_2 c -b^{1, 208}_2 ∨ -b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ -p_208 ∨ -b^{1, 209}_1 c -b^{1, 208}_2 ∨ -b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ -p_208 ∨ b^{1, 209}_0 c in DIMACS: -1784 -1785 1786 -208 1787 0 -1784 -1785 1786 -208 -1788 0 -1784 -1785 1786 -208 1789 0 c -1+1 --> 0 c ( b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ b^{1, 208}_0 ∧ p_208) -> (-b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ -b^{1, 209}_0) c in CNF: c -b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ -p_208 ∨ -b^{1, 209}_2 c -b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ -p_208 ∨ -b^{1, 209}_1 c -b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ -p_208 ∨ -b^{1, 209}_0 c in DIMACS: -1784 1785 -1786 -208 -1787 0 -1784 1785 -1786 -208 -1788 0 -1784 1785 -1786 -208 -1789 0 c 0+1 --> 1 c (-b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ -b^{1, 208}_0 ∧ p_208) -> (-b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ b^{1, 209}_0) c in CNF: c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ -p_208 ∨ -b^{1, 209}_2 c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ -p_208 ∨ -b^{1, 209}_1 c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ -p_208 ∨ b^{1, 209}_0 c in DIMACS: 1784 1785 1786 -208 -1787 0 1784 1785 1786 -208 -1788 0 1784 1785 1786 -208 1789 0 c 1+1 --> 2 c (-b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ b^{1, 208}_0 ∧ p_208) -> (-b^{1, 209}_2 ∧ b^{1, 209}_1 ∧ -b^{1, 209}_0) c in CNF: c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ -p_208 ∨ -b^{1, 209}_2 c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ -p_208 ∨ b^{1, 209}_1 c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ -p_208 ∨ -b^{1, 209}_0 c in DIMACS: 1784 1785 -1786 -208 -1787 0 1784 1785 -1786 -208 1788 0 1784 1785 -1786 -208 -1789 0 c 2+1 --> break c (-b^{1, 208}_2 ∧ b^{1, 208}_1 ∧ -b^{1, 208}_0 ∧ p_208) -> break c in CNF: c b^{1, 208}_2 ∨ -b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ -p_208 ∨ break c in DIMACS: 1784 -1785 1786 -208 1162 0 c 2-1 --> 1 c (-b^{1, 208}_2 ∧ b^{1, 208}_1 ∧ -b^{1, 208}_0 ∧ -p_208) -> (-b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ b^{1, 209}_0) c in CNF: c b^{1, 208}_2 ∨ -b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ p_208 ∨ -b^{1, 209}_2 c b^{1, 208}_2 ∨ -b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ p_208 ∨ -b^{1, 209}_1 c b^{1, 208}_2 ∨ -b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ p_208 ∨ b^{1, 209}_0 c in DIMACS: 1784 -1785 1786 208 -1787 0 1784 -1785 1786 208 -1788 0 1784 -1785 1786 208 1789 0 c 1-1 --> 0 c (-b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ b^{1, 208}_0 ∧ -p_208) -> (-b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ -b^{1, 209}_0) c in CNF: c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ p_208 ∨ -b^{1, 209}_2 c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ p_208 ∨ -b^{1, 209}_1 c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ p_208 ∨ -b^{1, 209}_0 c in DIMACS: 1784 1785 -1786 208 -1787 0 1784 1785 -1786 208 -1788 0 1784 1785 -1786 208 -1789 0 c 0-1 --> -1 c (-b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ -b^{1, 208}_0 ∧ -p_208) -> ( b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ b^{1, 209}_0) c in CNF: c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ p_208 ∨ b^{1, 209}_2 c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ p_208 ∨ -b^{1, 209}_1 c b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ p_208 ∨ b^{1, 209}_0 c in DIMACS: 1784 1785 1786 208 1787 0 1784 1785 1786 208 -1788 0 1784 1785 1786 208 1789 0 c -1-1 --> -2 c ( b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ b^{1, 208}_0 ∧ -p_208) -> ( b^{1, 209}_2 ∧ b^{1, 209}_1 ∧ -b^{1, 209}_0) c in CNF: c -b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ p_208 ∨ b^{1, 209}_2 c -b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ p_208 ∨ b^{1, 209}_1 c -b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ p_208 ∨ -b^{1, 209}_0 c in DIMACS: -1784 1785 -1786 208 1787 0 -1784 1785 -1786 208 1788 0 -1784 1785 -1786 208 -1789 0 c -2-1 --> break c ( b^{1, 208}_2 ∧ b^{1, 208}_1 ∧ -b^{1, 208}_0 ∧ -p_208) -> break c in CNF: c -b^{1, 208}_2 ∨ -b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ p_208 ∨ break c in DIMACS: -1784 -1785 1786 208 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 208}_2 ∧ -b^{1, 208}_1 ∧ -b^{1, 208}_0 ∧ true) c in CNF: c -b^{1, 208}_2 ∨ b^{1, 208}_1 ∨ b^{1, 208}_0 ∨ false c in DIMACS: -1784 1785 1786 0 c 3 does not represent an automaton state. c -(-b^{1, 208}_2 ∧ b^{1, 208}_1 ∧ b^{1, 208}_0 ∧ true) c in CNF: c b^{1, 208}_2 ∨ -b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ false c in DIMACS: 1784 -1785 -1786 0 c -3 does not represent an automaton state. c -( b^{1, 208}_2 ∧ b^{1, 208}_1 ∧ b^{1, 208}_0 ∧ true) c in CNF: c -b^{1, 208}_2 ∨ -b^{1, 208}_1 ∨ -b^{1, 208}_0 ∨ false c in DIMACS: -1784 -1785 -1786 0 c i = 209 c -2+1 --> -1 c ( b^{1, 209}_2 ∧ b^{1, 209}_1 ∧ -b^{1, 209}_0 ∧ p_209) -> ( b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ b^{1, 210}_0) c in CNF: c -b^{1, 209}_2 ∨ -b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ -p_209 ∨ b^{1, 210}_2 c -b^{1, 209}_2 ∨ -b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ -p_209 ∨ -b^{1, 210}_1 c -b^{1, 209}_2 ∨ -b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ -p_209 ∨ b^{1, 210}_0 c in DIMACS: -1787 -1788 1789 -209 1790 0 -1787 -1788 1789 -209 -1791 0 -1787 -1788 1789 -209 1792 0 c -1+1 --> 0 c ( b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ b^{1, 209}_0 ∧ p_209) -> (-b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ -b^{1, 210}_0) c in CNF: c -b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ -p_209 ∨ -b^{1, 210}_2 c -b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ -p_209 ∨ -b^{1, 210}_1 c -b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ -p_209 ∨ -b^{1, 210}_0 c in DIMACS: -1787 1788 -1789 -209 -1790 0 -1787 1788 -1789 -209 -1791 0 -1787 1788 -1789 -209 -1792 0 c 0+1 --> 1 c (-b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ -b^{1, 209}_0 ∧ p_209) -> (-b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ b^{1, 210}_0) c in CNF: c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ -p_209 ∨ -b^{1, 210}_2 c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ -p_209 ∨ -b^{1, 210}_1 c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ -p_209 ∨ b^{1, 210}_0 c in DIMACS: 1787 1788 1789 -209 -1790 0 1787 1788 1789 -209 -1791 0 1787 1788 1789 -209 1792 0 c 1+1 --> 2 c (-b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ b^{1, 209}_0 ∧ p_209) -> (-b^{1, 210}_2 ∧ b^{1, 210}_1 ∧ -b^{1, 210}_0) c in CNF: c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ -p_209 ∨ -b^{1, 210}_2 c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ -p_209 ∨ b^{1, 210}_1 c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ -p_209 ∨ -b^{1, 210}_0 c in DIMACS: 1787 1788 -1789 -209 -1790 0 1787 1788 -1789 -209 1791 0 1787 1788 -1789 -209 -1792 0 c 2+1 --> break c (-b^{1, 209}_2 ∧ b^{1, 209}_1 ∧ -b^{1, 209}_0 ∧ p_209) -> break c in CNF: c b^{1, 209}_2 ∨ -b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ -p_209 ∨ break c in DIMACS: 1787 -1788 1789 -209 1162 0 c 2-1 --> 1 c (-b^{1, 209}_2 ∧ b^{1, 209}_1 ∧ -b^{1, 209}_0 ∧ -p_209) -> (-b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ b^{1, 210}_0) c in CNF: c b^{1, 209}_2 ∨ -b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ p_209 ∨ -b^{1, 210}_2 c b^{1, 209}_2 ∨ -b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ p_209 ∨ -b^{1, 210}_1 c b^{1, 209}_2 ∨ -b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ p_209 ∨ b^{1, 210}_0 c in DIMACS: 1787 -1788 1789 209 -1790 0 1787 -1788 1789 209 -1791 0 1787 -1788 1789 209 1792 0 c 1-1 --> 0 c (-b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ b^{1, 209}_0 ∧ -p_209) -> (-b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ -b^{1, 210}_0) c in CNF: c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ p_209 ∨ -b^{1, 210}_2 c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ p_209 ∨ -b^{1, 210}_1 c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ p_209 ∨ -b^{1, 210}_0 c in DIMACS: 1787 1788 -1789 209 -1790 0 1787 1788 -1789 209 -1791 0 1787 1788 -1789 209 -1792 0 c 0-1 --> -1 c (-b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ -b^{1, 209}_0 ∧ -p_209) -> ( b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ b^{1, 210}_0) c in CNF: c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ p_209 ∨ b^{1, 210}_2 c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ p_209 ∨ -b^{1, 210}_1 c b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ p_209 ∨ b^{1, 210}_0 c in DIMACS: 1787 1788 1789 209 1790 0 1787 1788 1789 209 -1791 0 1787 1788 1789 209 1792 0 c -1-1 --> -2 c ( b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ b^{1, 209}_0 ∧ -p_209) -> ( b^{1, 210}_2 ∧ b^{1, 210}_1 ∧ -b^{1, 210}_0) c in CNF: c -b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ p_209 ∨ b^{1, 210}_2 c -b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ p_209 ∨ b^{1, 210}_1 c -b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ p_209 ∨ -b^{1, 210}_0 c in DIMACS: -1787 1788 -1789 209 1790 0 -1787 1788 -1789 209 1791 0 -1787 1788 -1789 209 -1792 0 c -2-1 --> break c ( b^{1, 209}_2 ∧ b^{1, 209}_1 ∧ -b^{1, 209}_0 ∧ -p_209) -> break c in CNF: c -b^{1, 209}_2 ∨ -b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ p_209 ∨ break c in DIMACS: -1787 -1788 1789 209 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 209}_2 ∧ -b^{1, 209}_1 ∧ -b^{1, 209}_0 ∧ true) c in CNF: c -b^{1, 209}_2 ∨ b^{1, 209}_1 ∨ b^{1, 209}_0 ∨ false c in DIMACS: -1787 1788 1789 0 c 3 does not represent an automaton state. c -(-b^{1, 209}_2 ∧ b^{1, 209}_1 ∧ b^{1, 209}_0 ∧ true) c in CNF: c b^{1, 209}_2 ∨ -b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ false c in DIMACS: 1787 -1788 -1789 0 c -3 does not represent an automaton state. c -( b^{1, 209}_2 ∧ b^{1, 209}_1 ∧ b^{1, 209}_0 ∧ true) c in CNF: c -b^{1, 209}_2 ∨ -b^{1, 209}_1 ∨ -b^{1, 209}_0 ∨ false c in DIMACS: -1787 -1788 -1789 0 c i = 210 c -2+1 --> -1 c ( b^{1, 210}_2 ∧ b^{1, 210}_1 ∧ -b^{1, 210}_0 ∧ p_210) -> ( b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ b^{1, 211}_0) c in CNF: c -b^{1, 210}_2 ∨ -b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ -p_210 ∨ b^{1, 211}_2 c -b^{1, 210}_2 ∨ -b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ -p_210 ∨ -b^{1, 211}_1 c -b^{1, 210}_2 ∨ -b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ -p_210 ∨ b^{1, 211}_0 c in DIMACS: -1790 -1791 1792 -210 1793 0 -1790 -1791 1792 -210 -1794 0 -1790 -1791 1792 -210 1795 0 c -1+1 --> 0 c ( b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ b^{1, 210}_0 ∧ p_210) -> (-b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ -b^{1, 211}_0) c in CNF: c -b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ -p_210 ∨ -b^{1, 211}_2 c -b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ -p_210 ∨ -b^{1, 211}_1 c -b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ -p_210 ∨ -b^{1, 211}_0 c in DIMACS: -1790 1791 -1792 -210 -1793 0 -1790 1791 -1792 -210 -1794 0 -1790 1791 -1792 -210 -1795 0 c 0+1 --> 1 c (-b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ -b^{1, 210}_0 ∧ p_210) -> (-b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ b^{1, 211}_0) c in CNF: c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ -p_210 ∨ -b^{1, 211}_2 c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ -p_210 ∨ -b^{1, 211}_1 c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ -p_210 ∨ b^{1, 211}_0 c in DIMACS: 1790 1791 1792 -210 -1793 0 1790 1791 1792 -210 -1794 0 1790 1791 1792 -210 1795 0 c 1+1 --> 2 c (-b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ b^{1, 210}_0 ∧ p_210) -> (-b^{1, 211}_2 ∧ b^{1, 211}_1 ∧ -b^{1, 211}_0) c in CNF: c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ -p_210 ∨ -b^{1, 211}_2 c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ -p_210 ∨ b^{1, 211}_1 c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ -p_210 ∨ -b^{1, 211}_0 c in DIMACS: 1790 1791 -1792 -210 -1793 0 1790 1791 -1792 -210 1794 0 1790 1791 -1792 -210 -1795 0 c 2+1 --> break c (-b^{1, 210}_2 ∧ b^{1, 210}_1 ∧ -b^{1, 210}_0 ∧ p_210) -> break c in CNF: c b^{1, 210}_2 ∨ -b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ -p_210 ∨ break c in DIMACS: 1790 -1791 1792 -210 1162 0 c 2-1 --> 1 c (-b^{1, 210}_2 ∧ b^{1, 210}_1 ∧ -b^{1, 210}_0 ∧ -p_210) -> (-b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ b^{1, 211}_0) c in CNF: c b^{1, 210}_2 ∨ -b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ p_210 ∨ -b^{1, 211}_2 c b^{1, 210}_2 ∨ -b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ p_210 ∨ -b^{1, 211}_1 c b^{1, 210}_2 ∨ -b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ p_210 ∨ b^{1, 211}_0 c in DIMACS: 1790 -1791 1792 210 -1793 0 1790 -1791 1792 210 -1794 0 1790 -1791 1792 210 1795 0 c 1-1 --> 0 c (-b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ b^{1, 210}_0 ∧ -p_210) -> (-b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ -b^{1, 211}_0) c in CNF: c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ p_210 ∨ -b^{1, 211}_2 c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ p_210 ∨ -b^{1, 211}_1 c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ p_210 ∨ -b^{1, 211}_0 c in DIMACS: 1790 1791 -1792 210 -1793 0 1790 1791 -1792 210 -1794 0 1790 1791 -1792 210 -1795 0 c 0-1 --> -1 c (-b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ -b^{1, 210}_0 ∧ -p_210) -> ( b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ b^{1, 211}_0) c in CNF: c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ p_210 ∨ b^{1, 211}_2 c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ p_210 ∨ -b^{1, 211}_1 c b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ p_210 ∨ b^{1, 211}_0 c in DIMACS: 1790 1791 1792 210 1793 0 1790 1791 1792 210 -1794 0 1790 1791 1792 210 1795 0 c -1-1 --> -2 c ( b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ b^{1, 210}_0 ∧ -p_210) -> ( b^{1, 211}_2 ∧ b^{1, 211}_1 ∧ -b^{1, 211}_0) c in CNF: c -b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ p_210 ∨ b^{1, 211}_2 c -b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ p_210 ∨ b^{1, 211}_1 c -b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ p_210 ∨ -b^{1, 211}_0 c in DIMACS: -1790 1791 -1792 210 1793 0 -1790 1791 -1792 210 1794 0 -1790 1791 -1792 210 -1795 0 c -2-1 --> break c ( b^{1, 210}_2 ∧ b^{1, 210}_1 ∧ -b^{1, 210}_0 ∧ -p_210) -> break c in CNF: c -b^{1, 210}_2 ∨ -b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ p_210 ∨ break c in DIMACS: -1790 -1791 1792 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 210}_2 ∧ -b^{1, 210}_1 ∧ -b^{1, 210}_0 ∧ true) c in CNF: c -b^{1, 210}_2 ∨ b^{1, 210}_1 ∨ b^{1, 210}_0 ∨ false c in DIMACS: -1790 1791 1792 0 c 3 does not represent an automaton state. c -(-b^{1, 210}_2 ∧ b^{1, 210}_1 ∧ b^{1, 210}_0 ∧ true) c in CNF: c b^{1, 210}_2 ∨ -b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ false c in DIMACS: 1790 -1791 -1792 0 c -3 does not represent an automaton state. c -( b^{1, 210}_2 ∧ b^{1, 210}_1 ∧ b^{1, 210}_0 ∧ true) c in CNF: c -b^{1, 210}_2 ∨ -b^{1, 210}_1 ∨ -b^{1, 210}_0 ∨ false c in DIMACS: -1790 -1791 -1792 0 c i = 211 c -2+1 --> -1 c ( b^{1, 211}_2 ∧ b^{1, 211}_1 ∧ -b^{1, 211}_0 ∧ p_211) -> ( b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ b^{1, 212}_0) c in CNF: c -b^{1, 211}_2 ∨ -b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ -p_211 ∨ b^{1, 212}_2 c -b^{1, 211}_2 ∨ -b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ -p_211 ∨ -b^{1, 212}_1 c -b^{1, 211}_2 ∨ -b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ -p_211 ∨ b^{1, 212}_0 c in DIMACS: -1793 -1794 1795 -211 1796 0 -1793 -1794 1795 -211 -1797 0 -1793 -1794 1795 -211 1798 0 c -1+1 --> 0 c ( b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ b^{1, 211}_0 ∧ p_211) -> (-b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ -b^{1, 212}_0) c in CNF: c -b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ -p_211 ∨ -b^{1, 212}_2 c -b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ -p_211 ∨ -b^{1, 212}_1 c -b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ -p_211 ∨ -b^{1, 212}_0 c in DIMACS: -1793 1794 -1795 -211 -1796 0 -1793 1794 -1795 -211 -1797 0 -1793 1794 -1795 -211 -1798 0 c 0+1 --> 1 c (-b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ -b^{1, 211}_0 ∧ p_211) -> (-b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ b^{1, 212}_0) c in CNF: c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ -p_211 ∨ -b^{1, 212}_2 c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ -p_211 ∨ -b^{1, 212}_1 c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ -p_211 ∨ b^{1, 212}_0 c in DIMACS: 1793 1794 1795 -211 -1796 0 1793 1794 1795 -211 -1797 0 1793 1794 1795 -211 1798 0 c 1+1 --> 2 c (-b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ b^{1, 211}_0 ∧ p_211) -> (-b^{1, 212}_2 ∧ b^{1, 212}_1 ∧ -b^{1, 212}_0) c in CNF: c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ -p_211 ∨ -b^{1, 212}_2 c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ -p_211 ∨ b^{1, 212}_1 c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ -p_211 ∨ -b^{1, 212}_0 c in DIMACS: 1793 1794 -1795 -211 -1796 0 1793 1794 -1795 -211 1797 0 1793 1794 -1795 -211 -1798 0 c 2+1 --> break c (-b^{1, 211}_2 ∧ b^{1, 211}_1 ∧ -b^{1, 211}_0 ∧ p_211) -> break c in CNF: c b^{1, 211}_2 ∨ -b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ -p_211 ∨ break c in DIMACS: 1793 -1794 1795 -211 1162 0 c 2-1 --> 1 c (-b^{1, 211}_2 ∧ b^{1, 211}_1 ∧ -b^{1, 211}_0 ∧ -p_211) -> (-b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ b^{1, 212}_0) c in CNF: c b^{1, 211}_2 ∨ -b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ p_211 ∨ -b^{1, 212}_2 c b^{1, 211}_2 ∨ -b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ p_211 ∨ -b^{1, 212}_1 c b^{1, 211}_2 ∨ -b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ p_211 ∨ b^{1, 212}_0 c in DIMACS: 1793 -1794 1795 211 -1796 0 1793 -1794 1795 211 -1797 0 1793 -1794 1795 211 1798 0 c 1-1 --> 0 c (-b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ b^{1, 211}_0 ∧ -p_211) -> (-b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ -b^{1, 212}_0) c in CNF: c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ p_211 ∨ -b^{1, 212}_2 c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ p_211 ∨ -b^{1, 212}_1 c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ p_211 ∨ -b^{1, 212}_0 c in DIMACS: 1793 1794 -1795 211 -1796 0 1793 1794 -1795 211 -1797 0 1793 1794 -1795 211 -1798 0 c 0-1 --> -1 c (-b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ -b^{1, 211}_0 ∧ -p_211) -> ( b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ b^{1, 212}_0) c in CNF: c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ p_211 ∨ b^{1, 212}_2 c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ p_211 ∨ -b^{1, 212}_1 c b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ p_211 ∨ b^{1, 212}_0 c in DIMACS: 1793 1794 1795 211 1796 0 1793 1794 1795 211 -1797 0 1793 1794 1795 211 1798 0 c -1-1 --> -2 c ( b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ b^{1, 211}_0 ∧ -p_211) -> ( b^{1, 212}_2 ∧ b^{1, 212}_1 ∧ -b^{1, 212}_0) c in CNF: c -b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ p_211 ∨ b^{1, 212}_2 c -b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ p_211 ∨ b^{1, 212}_1 c -b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ p_211 ∨ -b^{1, 212}_0 c in DIMACS: -1793 1794 -1795 211 1796 0 -1793 1794 -1795 211 1797 0 -1793 1794 -1795 211 -1798 0 c -2-1 --> break c ( b^{1, 211}_2 ∧ b^{1, 211}_1 ∧ -b^{1, 211}_0 ∧ -p_211) -> break c in CNF: c -b^{1, 211}_2 ∨ -b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ p_211 ∨ break c in DIMACS: -1793 -1794 1795 211 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 211}_2 ∧ -b^{1, 211}_1 ∧ -b^{1, 211}_0 ∧ true) c in CNF: c -b^{1, 211}_2 ∨ b^{1, 211}_1 ∨ b^{1, 211}_0 ∨ false c in DIMACS: -1793 1794 1795 0 c 3 does not represent an automaton state. c -(-b^{1, 211}_2 ∧ b^{1, 211}_1 ∧ b^{1, 211}_0 ∧ true) c in CNF: c b^{1, 211}_2 ∨ -b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ false c in DIMACS: 1793 -1794 -1795 0 c -3 does not represent an automaton state. c -( b^{1, 211}_2 ∧ b^{1, 211}_1 ∧ b^{1, 211}_0 ∧ true) c in CNF: c -b^{1, 211}_2 ∨ -b^{1, 211}_1 ∨ -b^{1, 211}_0 ∨ false c in DIMACS: -1793 -1794 -1795 0 c i = 212 c -2+1 --> -1 c ( b^{1, 212}_2 ∧ b^{1, 212}_1 ∧ -b^{1, 212}_0 ∧ p_212) -> ( b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ b^{1, 213}_0) c in CNF: c -b^{1, 212}_2 ∨ -b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ -p_212 ∨ b^{1, 213}_2 c -b^{1, 212}_2 ∨ -b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ -p_212 ∨ -b^{1, 213}_1 c -b^{1, 212}_2 ∨ -b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ -p_212 ∨ b^{1, 213}_0 c in DIMACS: -1796 -1797 1798 -212 1799 0 -1796 -1797 1798 -212 -1800 0 -1796 -1797 1798 -212 1801 0 c -1+1 --> 0 c ( b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ b^{1, 212}_0 ∧ p_212) -> (-b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ -b^{1, 213}_0) c in CNF: c -b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ -p_212 ∨ -b^{1, 213}_2 c -b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ -p_212 ∨ -b^{1, 213}_1 c -b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ -p_212 ∨ -b^{1, 213}_0 c in DIMACS: -1796 1797 -1798 -212 -1799 0 -1796 1797 -1798 -212 -1800 0 -1796 1797 -1798 -212 -1801 0 c 0+1 --> 1 c (-b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ -b^{1, 212}_0 ∧ p_212) -> (-b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ b^{1, 213}_0) c in CNF: c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ -p_212 ∨ -b^{1, 213}_2 c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ -p_212 ∨ -b^{1, 213}_1 c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ -p_212 ∨ b^{1, 213}_0 c in DIMACS: 1796 1797 1798 -212 -1799 0 1796 1797 1798 -212 -1800 0 1796 1797 1798 -212 1801 0 c 1+1 --> 2 c (-b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ b^{1, 212}_0 ∧ p_212) -> (-b^{1, 213}_2 ∧ b^{1, 213}_1 ∧ -b^{1, 213}_0) c in CNF: c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ -p_212 ∨ -b^{1, 213}_2 c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ -p_212 ∨ b^{1, 213}_1 c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ -p_212 ∨ -b^{1, 213}_0 c in DIMACS: 1796 1797 -1798 -212 -1799 0 1796 1797 -1798 -212 1800 0 1796 1797 -1798 -212 -1801 0 c 2+1 --> break c (-b^{1, 212}_2 ∧ b^{1, 212}_1 ∧ -b^{1, 212}_0 ∧ p_212) -> break c in CNF: c b^{1, 212}_2 ∨ -b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ -p_212 ∨ break c in DIMACS: 1796 -1797 1798 -212 1162 0 c 2-1 --> 1 c (-b^{1, 212}_2 ∧ b^{1, 212}_1 ∧ -b^{1, 212}_0 ∧ -p_212) -> (-b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ b^{1, 213}_0) c in CNF: c b^{1, 212}_2 ∨ -b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ p_212 ∨ -b^{1, 213}_2 c b^{1, 212}_2 ∨ -b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ p_212 ∨ -b^{1, 213}_1 c b^{1, 212}_2 ∨ -b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ p_212 ∨ b^{1, 213}_0 c in DIMACS: 1796 -1797 1798 212 -1799 0 1796 -1797 1798 212 -1800 0 1796 -1797 1798 212 1801 0 c 1-1 --> 0 c (-b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ b^{1, 212}_0 ∧ -p_212) -> (-b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ -b^{1, 213}_0) c in CNF: c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ p_212 ∨ -b^{1, 213}_2 c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ p_212 ∨ -b^{1, 213}_1 c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ p_212 ∨ -b^{1, 213}_0 c in DIMACS: 1796 1797 -1798 212 -1799 0 1796 1797 -1798 212 -1800 0 1796 1797 -1798 212 -1801 0 c 0-1 --> -1 c (-b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ -b^{1, 212}_0 ∧ -p_212) -> ( b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ b^{1, 213}_0) c in CNF: c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ p_212 ∨ b^{1, 213}_2 c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ p_212 ∨ -b^{1, 213}_1 c b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ p_212 ∨ b^{1, 213}_0 c in DIMACS: 1796 1797 1798 212 1799 0 1796 1797 1798 212 -1800 0 1796 1797 1798 212 1801 0 c -1-1 --> -2 c ( b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ b^{1, 212}_0 ∧ -p_212) -> ( b^{1, 213}_2 ∧ b^{1, 213}_1 ∧ -b^{1, 213}_0) c in CNF: c -b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ p_212 ∨ b^{1, 213}_2 c -b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ p_212 ∨ b^{1, 213}_1 c -b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ p_212 ∨ -b^{1, 213}_0 c in DIMACS: -1796 1797 -1798 212 1799 0 -1796 1797 -1798 212 1800 0 -1796 1797 -1798 212 -1801 0 c -2-1 --> break c ( b^{1, 212}_2 ∧ b^{1, 212}_1 ∧ -b^{1, 212}_0 ∧ -p_212) -> break c in CNF: c -b^{1, 212}_2 ∨ -b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ p_212 ∨ break c in DIMACS: -1796 -1797 1798 212 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 212}_2 ∧ -b^{1, 212}_1 ∧ -b^{1, 212}_0 ∧ true) c in CNF: c -b^{1, 212}_2 ∨ b^{1, 212}_1 ∨ b^{1, 212}_0 ∨ false c in DIMACS: -1796 1797 1798 0 c 3 does not represent an automaton state. c -(-b^{1, 212}_2 ∧ b^{1, 212}_1 ∧ b^{1, 212}_0 ∧ true) c in CNF: c b^{1, 212}_2 ∨ -b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ false c in DIMACS: 1796 -1797 -1798 0 c -3 does not represent an automaton state. c -( b^{1, 212}_2 ∧ b^{1, 212}_1 ∧ b^{1, 212}_0 ∧ true) c in CNF: c -b^{1, 212}_2 ∨ -b^{1, 212}_1 ∨ -b^{1, 212}_0 ∨ false c in DIMACS: -1796 -1797 -1798 0 c i = 213 c -2+1 --> -1 c ( b^{1, 213}_2 ∧ b^{1, 213}_1 ∧ -b^{1, 213}_0 ∧ p_213) -> ( b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ b^{1, 214}_0) c in CNF: c -b^{1, 213}_2 ∨ -b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ -p_213 ∨ b^{1, 214}_2 c -b^{1, 213}_2 ∨ -b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ -p_213 ∨ -b^{1, 214}_1 c -b^{1, 213}_2 ∨ -b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ -p_213 ∨ b^{1, 214}_0 c in DIMACS: -1799 -1800 1801 -213 1802 0 -1799 -1800 1801 -213 -1803 0 -1799 -1800 1801 -213 1804 0 c -1+1 --> 0 c ( b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ b^{1, 213}_0 ∧ p_213) -> (-b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ -b^{1, 214}_0) c in CNF: c -b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ -p_213 ∨ -b^{1, 214}_2 c -b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ -p_213 ∨ -b^{1, 214}_1 c -b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ -p_213 ∨ -b^{1, 214}_0 c in DIMACS: -1799 1800 -1801 -213 -1802 0 -1799 1800 -1801 -213 -1803 0 -1799 1800 -1801 -213 -1804 0 c 0+1 --> 1 c (-b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ -b^{1, 213}_0 ∧ p_213) -> (-b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ b^{1, 214}_0) c in CNF: c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ -p_213 ∨ -b^{1, 214}_2 c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ -p_213 ∨ -b^{1, 214}_1 c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ -p_213 ∨ b^{1, 214}_0 c in DIMACS: 1799 1800 1801 -213 -1802 0 1799 1800 1801 -213 -1803 0 1799 1800 1801 -213 1804 0 c 1+1 --> 2 c (-b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ b^{1, 213}_0 ∧ p_213) -> (-b^{1, 214}_2 ∧ b^{1, 214}_1 ∧ -b^{1, 214}_0) c in CNF: c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ -p_213 ∨ -b^{1, 214}_2 c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ -p_213 ∨ b^{1, 214}_1 c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ -p_213 ∨ -b^{1, 214}_0 c in DIMACS: 1799 1800 -1801 -213 -1802 0 1799 1800 -1801 -213 1803 0 1799 1800 -1801 -213 -1804 0 c 2+1 --> break c (-b^{1, 213}_2 ∧ b^{1, 213}_1 ∧ -b^{1, 213}_0 ∧ p_213) -> break c in CNF: c b^{1, 213}_2 ∨ -b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ -p_213 ∨ break c in DIMACS: 1799 -1800 1801 -213 1162 0 c 2-1 --> 1 c (-b^{1, 213}_2 ∧ b^{1, 213}_1 ∧ -b^{1, 213}_0 ∧ -p_213) -> (-b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ b^{1, 214}_0) c in CNF: c b^{1, 213}_2 ∨ -b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ p_213 ∨ -b^{1, 214}_2 c b^{1, 213}_2 ∨ -b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ p_213 ∨ -b^{1, 214}_1 c b^{1, 213}_2 ∨ -b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ p_213 ∨ b^{1, 214}_0 c in DIMACS: 1799 -1800 1801 213 -1802 0 1799 -1800 1801 213 -1803 0 1799 -1800 1801 213 1804 0 c 1-1 --> 0 c (-b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ b^{1, 213}_0 ∧ -p_213) -> (-b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ -b^{1, 214}_0) c in CNF: c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ p_213 ∨ -b^{1, 214}_2 c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ p_213 ∨ -b^{1, 214}_1 c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ p_213 ∨ -b^{1, 214}_0 c in DIMACS: 1799 1800 -1801 213 -1802 0 1799 1800 -1801 213 -1803 0 1799 1800 -1801 213 -1804 0 c 0-1 --> -1 c (-b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ -b^{1, 213}_0 ∧ -p_213) -> ( b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ b^{1, 214}_0) c in CNF: c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ p_213 ∨ b^{1, 214}_2 c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ p_213 ∨ -b^{1, 214}_1 c b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ p_213 ∨ b^{1, 214}_0 c in DIMACS: 1799 1800 1801 213 1802 0 1799 1800 1801 213 -1803 0 1799 1800 1801 213 1804 0 c -1-1 --> -2 c ( b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ b^{1, 213}_0 ∧ -p_213) -> ( b^{1, 214}_2 ∧ b^{1, 214}_1 ∧ -b^{1, 214}_0) c in CNF: c -b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ p_213 ∨ b^{1, 214}_2 c -b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ p_213 ∨ b^{1, 214}_1 c -b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ p_213 ∨ -b^{1, 214}_0 c in DIMACS: -1799 1800 -1801 213 1802 0 -1799 1800 -1801 213 1803 0 -1799 1800 -1801 213 -1804 0 c -2-1 --> break c ( b^{1, 213}_2 ∧ b^{1, 213}_1 ∧ -b^{1, 213}_0 ∧ -p_213) -> break c in CNF: c -b^{1, 213}_2 ∨ -b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ p_213 ∨ break c in DIMACS: -1799 -1800 1801 213 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 213}_2 ∧ -b^{1, 213}_1 ∧ -b^{1, 213}_0 ∧ true) c in CNF: c -b^{1, 213}_2 ∨ b^{1, 213}_1 ∨ b^{1, 213}_0 ∨ false c in DIMACS: -1799 1800 1801 0 c 3 does not represent an automaton state. c -(-b^{1, 213}_2 ∧ b^{1, 213}_1 ∧ b^{1, 213}_0 ∧ true) c in CNF: c b^{1, 213}_2 ∨ -b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ false c in DIMACS: 1799 -1800 -1801 0 c -3 does not represent an automaton state. c -( b^{1, 213}_2 ∧ b^{1, 213}_1 ∧ b^{1, 213}_0 ∧ true) c in CNF: c -b^{1, 213}_2 ∨ -b^{1, 213}_1 ∨ -b^{1, 213}_0 ∨ false c in DIMACS: -1799 -1800 -1801 0 c i = 214 c -2+1 --> -1 c ( b^{1, 214}_2 ∧ b^{1, 214}_1 ∧ -b^{1, 214}_0 ∧ p_214) -> ( b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ b^{1, 215}_0) c in CNF: c -b^{1, 214}_2 ∨ -b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ -p_214 ∨ b^{1, 215}_2 c -b^{1, 214}_2 ∨ -b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ -p_214 ∨ -b^{1, 215}_1 c -b^{1, 214}_2 ∨ -b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ -p_214 ∨ b^{1, 215}_0 c in DIMACS: -1802 -1803 1804 -214 1805 0 -1802 -1803 1804 -214 -1806 0 -1802 -1803 1804 -214 1807 0 c -1+1 --> 0 c ( b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ b^{1, 214}_0 ∧ p_214) -> (-b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ -b^{1, 215}_0) c in CNF: c -b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ -p_214 ∨ -b^{1, 215}_2 c -b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ -p_214 ∨ -b^{1, 215}_1 c -b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ -p_214 ∨ -b^{1, 215}_0 c in DIMACS: -1802 1803 -1804 -214 -1805 0 -1802 1803 -1804 -214 -1806 0 -1802 1803 -1804 -214 -1807 0 c 0+1 --> 1 c (-b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ -b^{1, 214}_0 ∧ p_214) -> (-b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ b^{1, 215}_0) c in CNF: c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ -p_214 ∨ -b^{1, 215}_2 c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ -p_214 ∨ -b^{1, 215}_1 c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ -p_214 ∨ b^{1, 215}_0 c in DIMACS: 1802 1803 1804 -214 -1805 0 1802 1803 1804 -214 -1806 0 1802 1803 1804 -214 1807 0 c 1+1 --> 2 c (-b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ b^{1, 214}_0 ∧ p_214) -> (-b^{1, 215}_2 ∧ b^{1, 215}_1 ∧ -b^{1, 215}_0) c in CNF: c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ -p_214 ∨ -b^{1, 215}_2 c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ -p_214 ∨ b^{1, 215}_1 c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ -p_214 ∨ -b^{1, 215}_0 c in DIMACS: 1802 1803 -1804 -214 -1805 0 1802 1803 -1804 -214 1806 0 1802 1803 -1804 -214 -1807 0 c 2+1 --> break c (-b^{1, 214}_2 ∧ b^{1, 214}_1 ∧ -b^{1, 214}_0 ∧ p_214) -> break c in CNF: c b^{1, 214}_2 ∨ -b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ -p_214 ∨ break c in DIMACS: 1802 -1803 1804 -214 1162 0 c 2-1 --> 1 c (-b^{1, 214}_2 ∧ b^{1, 214}_1 ∧ -b^{1, 214}_0 ∧ -p_214) -> (-b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ b^{1, 215}_0) c in CNF: c b^{1, 214}_2 ∨ -b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ p_214 ∨ -b^{1, 215}_2 c b^{1, 214}_2 ∨ -b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ p_214 ∨ -b^{1, 215}_1 c b^{1, 214}_2 ∨ -b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ p_214 ∨ b^{1, 215}_0 c in DIMACS: 1802 -1803 1804 214 -1805 0 1802 -1803 1804 214 -1806 0 1802 -1803 1804 214 1807 0 c 1-1 --> 0 c (-b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ b^{1, 214}_0 ∧ -p_214) -> (-b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ -b^{1, 215}_0) c in CNF: c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ p_214 ∨ -b^{1, 215}_2 c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ p_214 ∨ -b^{1, 215}_1 c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ p_214 ∨ -b^{1, 215}_0 c in DIMACS: 1802 1803 -1804 214 -1805 0 1802 1803 -1804 214 -1806 0 1802 1803 -1804 214 -1807 0 c 0-1 --> -1 c (-b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ -b^{1, 214}_0 ∧ -p_214) -> ( b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ b^{1, 215}_0) c in CNF: c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ p_214 ∨ b^{1, 215}_2 c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ p_214 ∨ -b^{1, 215}_1 c b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ p_214 ∨ b^{1, 215}_0 c in DIMACS: 1802 1803 1804 214 1805 0 1802 1803 1804 214 -1806 0 1802 1803 1804 214 1807 0 c -1-1 --> -2 c ( b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ b^{1, 214}_0 ∧ -p_214) -> ( b^{1, 215}_2 ∧ b^{1, 215}_1 ∧ -b^{1, 215}_0) c in CNF: c -b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ p_214 ∨ b^{1, 215}_2 c -b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ p_214 ∨ b^{1, 215}_1 c -b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ p_214 ∨ -b^{1, 215}_0 c in DIMACS: -1802 1803 -1804 214 1805 0 -1802 1803 -1804 214 1806 0 -1802 1803 -1804 214 -1807 0 c -2-1 --> break c ( b^{1, 214}_2 ∧ b^{1, 214}_1 ∧ -b^{1, 214}_0 ∧ -p_214) -> break c in CNF: c -b^{1, 214}_2 ∨ -b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ p_214 ∨ break c in DIMACS: -1802 -1803 1804 214 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 214}_2 ∧ -b^{1, 214}_1 ∧ -b^{1, 214}_0 ∧ true) c in CNF: c -b^{1, 214}_2 ∨ b^{1, 214}_1 ∨ b^{1, 214}_0 ∨ false c in DIMACS: -1802 1803 1804 0 c 3 does not represent an automaton state. c -(-b^{1, 214}_2 ∧ b^{1, 214}_1 ∧ b^{1, 214}_0 ∧ true) c in CNF: c b^{1, 214}_2 ∨ -b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ false c in DIMACS: 1802 -1803 -1804 0 c -3 does not represent an automaton state. c -( b^{1, 214}_2 ∧ b^{1, 214}_1 ∧ b^{1, 214}_0 ∧ true) c in CNF: c -b^{1, 214}_2 ∨ -b^{1, 214}_1 ∨ -b^{1, 214}_0 ∨ false c in DIMACS: -1802 -1803 -1804 0 c i = 215 c -2+1 --> -1 c ( b^{1, 215}_2 ∧ b^{1, 215}_1 ∧ -b^{1, 215}_0 ∧ p_215) -> ( b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ b^{1, 216}_0) c in CNF: c -b^{1, 215}_2 ∨ -b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ -p_215 ∨ b^{1, 216}_2 c -b^{1, 215}_2 ∨ -b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ -p_215 ∨ -b^{1, 216}_1 c -b^{1, 215}_2 ∨ -b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ -p_215 ∨ b^{1, 216}_0 c in DIMACS: -1805 -1806 1807 -215 1808 0 -1805 -1806 1807 -215 -1809 0 -1805 -1806 1807 -215 1810 0 c -1+1 --> 0 c ( b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ b^{1, 215}_0 ∧ p_215) -> (-b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ -b^{1, 216}_0) c in CNF: c -b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ -p_215 ∨ -b^{1, 216}_2 c -b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ -p_215 ∨ -b^{1, 216}_1 c -b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ -p_215 ∨ -b^{1, 216}_0 c in DIMACS: -1805 1806 -1807 -215 -1808 0 -1805 1806 -1807 -215 -1809 0 -1805 1806 -1807 -215 -1810 0 c 0+1 --> 1 c (-b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ -b^{1, 215}_0 ∧ p_215) -> (-b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ b^{1, 216}_0) c in CNF: c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ -p_215 ∨ -b^{1, 216}_2 c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ -p_215 ∨ -b^{1, 216}_1 c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ -p_215 ∨ b^{1, 216}_0 c in DIMACS: 1805 1806 1807 -215 -1808 0 1805 1806 1807 -215 -1809 0 1805 1806 1807 -215 1810 0 c 1+1 --> 2 c (-b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ b^{1, 215}_0 ∧ p_215) -> (-b^{1, 216}_2 ∧ b^{1, 216}_1 ∧ -b^{1, 216}_0) c in CNF: c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ -p_215 ∨ -b^{1, 216}_2 c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ -p_215 ∨ b^{1, 216}_1 c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ -p_215 ∨ -b^{1, 216}_0 c in DIMACS: 1805 1806 -1807 -215 -1808 0 1805 1806 -1807 -215 1809 0 1805 1806 -1807 -215 -1810 0 c 2+1 --> break c (-b^{1, 215}_2 ∧ b^{1, 215}_1 ∧ -b^{1, 215}_0 ∧ p_215) -> break c in CNF: c b^{1, 215}_2 ∨ -b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ -p_215 ∨ break c in DIMACS: 1805 -1806 1807 -215 1162 0 c 2-1 --> 1 c (-b^{1, 215}_2 ∧ b^{1, 215}_1 ∧ -b^{1, 215}_0 ∧ -p_215) -> (-b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ b^{1, 216}_0) c in CNF: c b^{1, 215}_2 ∨ -b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ p_215 ∨ -b^{1, 216}_2 c b^{1, 215}_2 ∨ -b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ p_215 ∨ -b^{1, 216}_1 c b^{1, 215}_2 ∨ -b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ p_215 ∨ b^{1, 216}_0 c in DIMACS: 1805 -1806 1807 215 -1808 0 1805 -1806 1807 215 -1809 0 1805 -1806 1807 215 1810 0 c 1-1 --> 0 c (-b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ b^{1, 215}_0 ∧ -p_215) -> (-b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ -b^{1, 216}_0) c in CNF: c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ p_215 ∨ -b^{1, 216}_2 c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ p_215 ∨ -b^{1, 216}_1 c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ p_215 ∨ -b^{1, 216}_0 c in DIMACS: 1805 1806 -1807 215 -1808 0 1805 1806 -1807 215 -1809 0 1805 1806 -1807 215 -1810 0 c 0-1 --> -1 c (-b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ -b^{1, 215}_0 ∧ -p_215) -> ( b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ b^{1, 216}_0) c in CNF: c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ p_215 ∨ b^{1, 216}_2 c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ p_215 ∨ -b^{1, 216}_1 c b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ p_215 ∨ b^{1, 216}_0 c in DIMACS: 1805 1806 1807 215 1808 0 1805 1806 1807 215 -1809 0 1805 1806 1807 215 1810 0 c -1-1 --> -2 c ( b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ b^{1, 215}_0 ∧ -p_215) -> ( b^{1, 216}_2 ∧ b^{1, 216}_1 ∧ -b^{1, 216}_0) c in CNF: c -b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ p_215 ∨ b^{1, 216}_2 c -b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ p_215 ∨ b^{1, 216}_1 c -b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ p_215 ∨ -b^{1, 216}_0 c in DIMACS: -1805 1806 -1807 215 1808 0 -1805 1806 -1807 215 1809 0 -1805 1806 -1807 215 -1810 0 c -2-1 --> break c ( b^{1, 215}_2 ∧ b^{1, 215}_1 ∧ -b^{1, 215}_0 ∧ -p_215) -> break c in CNF: c -b^{1, 215}_2 ∨ -b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ p_215 ∨ break c in DIMACS: -1805 -1806 1807 215 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 215}_2 ∧ -b^{1, 215}_1 ∧ -b^{1, 215}_0 ∧ true) c in CNF: c -b^{1, 215}_2 ∨ b^{1, 215}_1 ∨ b^{1, 215}_0 ∨ false c in DIMACS: -1805 1806 1807 0 c 3 does not represent an automaton state. c -(-b^{1, 215}_2 ∧ b^{1, 215}_1 ∧ b^{1, 215}_0 ∧ true) c in CNF: c b^{1, 215}_2 ∨ -b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ false c in DIMACS: 1805 -1806 -1807 0 c -3 does not represent an automaton state. c -( b^{1, 215}_2 ∧ b^{1, 215}_1 ∧ b^{1, 215}_0 ∧ true) c in CNF: c -b^{1, 215}_2 ∨ -b^{1, 215}_1 ∨ -b^{1, 215}_0 ∨ false c in DIMACS: -1805 -1806 -1807 0 c i = 216 c -2+1 --> -1 c ( b^{1, 216}_2 ∧ b^{1, 216}_1 ∧ -b^{1, 216}_0 ∧ p_216) -> ( b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ b^{1, 217}_0) c in CNF: c -b^{1, 216}_2 ∨ -b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ -p_216 ∨ b^{1, 217}_2 c -b^{1, 216}_2 ∨ -b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ -p_216 ∨ -b^{1, 217}_1 c -b^{1, 216}_2 ∨ -b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ -p_216 ∨ b^{1, 217}_0 c in DIMACS: -1808 -1809 1810 -216 1811 0 -1808 -1809 1810 -216 -1812 0 -1808 -1809 1810 -216 1813 0 c -1+1 --> 0 c ( b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ b^{1, 216}_0 ∧ p_216) -> (-b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ -b^{1, 217}_0) c in CNF: c -b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ -p_216 ∨ -b^{1, 217}_2 c -b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ -p_216 ∨ -b^{1, 217}_1 c -b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ -p_216 ∨ -b^{1, 217}_0 c in DIMACS: -1808 1809 -1810 -216 -1811 0 -1808 1809 -1810 -216 -1812 0 -1808 1809 -1810 -216 -1813 0 c 0+1 --> 1 c (-b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ -b^{1, 216}_0 ∧ p_216) -> (-b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ b^{1, 217}_0) c in CNF: c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ -p_216 ∨ -b^{1, 217}_2 c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ -p_216 ∨ -b^{1, 217}_1 c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ -p_216 ∨ b^{1, 217}_0 c in DIMACS: 1808 1809 1810 -216 -1811 0 1808 1809 1810 -216 -1812 0 1808 1809 1810 -216 1813 0 c 1+1 --> 2 c (-b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ b^{1, 216}_0 ∧ p_216) -> (-b^{1, 217}_2 ∧ b^{1, 217}_1 ∧ -b^{1, 217}_0) c in CNF: c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ -p_216 ∨ -b^{1, 217}_2 c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ -p_216 ∨ b^{1, 217}_1 c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ -p_216 ∨ -b^{1, 217}_0 c in DIMACS: 1808 1809 -1810 -216 -1811 0 1808 1809 -1810 -216 1812 0 1808 1809 -1810 -216 -1813 0 c 2+1 --> break c (-b^{1, 216}_2 ∧ b^{1, 216}_1 ∧ -b^{1, 216}_0 ∧ p_216) -> break c in CNF: c b^{1, 216}_2 ∨ -b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ -p_216 ∨ break c in DIMACS: 1808 -1809 1810 -216 1162 0 c 2-1 --> 1 c (-b^{1, 216}_2 ∧ b^{1, 216}_1 ∧ -b^{1, 216}_0 ∧ -p_216) -> (-b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ b^{1, 217}_0) c in CNF: c b^{1, 216}_2 ∨ -b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ p_216 ∨ -b^{1, 217}_2 c b^{1, 216}_2 ∨ -b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ p_216 ∨ -b^{1, 217}_1 c b^{1, 216}_2 ∨ -b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ p_216 ∨ b^{1, 217}_0 c in DIMACS: 1808 -1809 1810 216 -1811 0 1808 -1809 1810 216 -1812 0 1808 -1809 1810 216 1813 0 c 1-1 --> 0 c (-b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ b^{1, 216}_0 ∧ -p_216) -> (-b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ -b^{1, 217}_0) c in CNF: c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ p_216 ∨ -b^{1, 217}_2 c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ p_216 ∨ -b^{1, 217}_1 c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ p_216 ∨ -b^{1, 217}_0 c in DIMACS: 1808 1809 -1810 216 -1811 0 1808 1809 -1810 216 -1812 0 1808 1809 -1810 216 -1813 0 c 0-1 --> -1 c (-b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ -b^{1, 216}_0 ∧ -p_216) -> ( b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ b^{1, 217}_0) c in CNF: c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ p_216 ∨ b^{1, 217}_2 c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ p_216 ∨ -b^{1, 217}_1 c b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ p_216 ∨ b^{1, 217}_0 c in DIMACS: 1808 1809 1810 216 1811 0 1808 1809 1810 216 -1812 0 1808 1809 1810 216 1813 0 c -1-1 --> -2 c ( b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ b^{1, 216}_0 ∧ -p_216) -> ( b^{1, 217}_2 ∧ b^{1, 217}_1 ∧ -b^{1, 217}_0) c in CNF: c -b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ p_216 ∨ b^{1, 217}_2 c -b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ p_216 ∨ b^{1, 217}_1 c -b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ p_216 ∨ -b^{1, 217}_0 c in DIMACS: -1808 1809 -1810 216 1811 0 -1808 1809 -1810 216 1812 0 -1808 1809 -1810 216 -1813 0 c -2-1 --> break c ( b^{1, 216}_2 ∧ b^{1, 216}_1 ∧ -b^{1, 216}_0 ∧ -p_216) -> break c in CNF: c -b^{1, 216}_2 ∨ -b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ p_216 ∨ break c in DIMACS: -1808 -1809 1810 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 216}_2 ∧ -b^{1, 216}_1 ∧ -b^{1, 216}_0 ∧ true) c in CNF: c -b^{1, 216}_2 ∨ b^{1, 216}_1 ∨ b^{1, 216}_0 ∨ false c in DIMACS: -1808 1809 1810 0 c 3 does not represent an automaton state. c -(-b^{1, 216}_2 ∧ b^{1, 216}_1 ∧ b^{1, 216}_0 ∧ true) c in CNF: c b^{1, 216}_2 ∨ -b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ false c in DIMACS: 1808 -1809 -1810 0 c -3 does not represent an automaton state. c -( b^{1, 216}_2 ∧ b^{1, 216}_1 ∧ b^{1, 216}_0 ∧ true) c in CNF: c -b^{1, 216}_2 ∨ -b^{1, 216}_1 ∨ -b^{1, 216}_0 ∨ false c in DIMACS: -1808 -1809 -1810 0 c i = 217 c -2+1 --> -1 c ( b^{1, 217}_2 ∧ b^{1, 217}_1 ∧ -b^{1, 217}_0 ∧ p_217) -> ( b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ b^{1, 218}_0) c in CNF: c -b^{1, 217}_2 ∨ -b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ -p_217 ∨ b^{1, 218}_2 c -b^{1, 217}_2 ∨ -b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ -p_217 ∨ -b^{1, 218}_1 c -b^{1, 217}_2 ∨ -b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ -p_217 ∨ b^{1, 218}_0 c in DIMACS: -1811 -1812 1813 -217 1814 0 -1811 -1812 1813 -217 -1815 0 -1811 -1812 1813 -217 1816 0 c -1+1 --> 0 c ( b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ b^{1, 217}_0 ∧ p_217) -> (-b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ -b^{1, 218}_0) c in CNF: c -b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ -p_217 ∨ -b^{1, 218}_2 c -b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ -p_217 ∨ -b^{1, 218}_1 c -b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ -p_217 ∨ -b^{1, 218}_0 c in DIMACS: -1811 1812 -1813 -217 -1814 0 -1811 1812 -1813 -217 -1815 0 -1811 1812 -1813 -217 -1816 0 c 0+1 --> 1 c (-b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ -b^{1, 217}_0 ∧ p_217) -> (-b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ b^{1, 218}_0) c in CNF: c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ -p_217 ∨ -b^{1, 218}_2 c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ -p_217 ∨ -b^{1, 218}_1 c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ -p_217 ∨ b^{1, 218}_0 c in DIMACS: 1811 1812 1813 -217 -1814 0 1811 1812 1813 -217 -1815 0 1811 1812 1813 -217 1816 0 c 1+1 --> 2 c (-b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ b^{1, 217}_0 ∧ p_217) -> (-b^{1, 218}_2 ∧ b^{1, 218}_1 ∧ -b^{1, 218}_0) c in CNF: c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ -p_217 ∨ -b^{1, 218}_2 c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ -p_217 ∨ b^{1, 218}_1 c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ -p_217 ∨ -b^{1, 218}_0 c in DIMACS: 1811 1812 -1813 -217 -1814 0 1811 1812 -1813 -217 1815 0 1811 1812 -1813 -217 -1816 0 c 2+1 --> break c (-b^{1, 217}_2 ∧ b^{1, 217}_1 ∧ -b^{1, 217}_0 ∧ p_217) -> break c in CNF: c b^{1, 217}_2 ∨ -b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ -p_217 ∨ break c in DIMACS: 1811 -1812 1813 -217 1162 0 c 2-1 --> 1 c (-b^{1, 217}_2 ∧ b^{1, 217}_1 ∧ -b^{1, 217}_0 ∧ -p_217) -> (-b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ b^{1, 218}_0) c in CNF: c b^{1, 217}_2 ∨ -b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ p_217 ∨ -b^{1, 218}_2 c b^{1, 217}_2 ∨ -b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ p_217 ∨ -b^{1, 218}_1 c b^{1, 217}_2 ∨ -b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ p_217 ∨ b^{1, 218}_0 c in DIMACS: 1811 -1812 1813 217 -1814 0 1811 -1812 1813 217 -1815 0 1811 -1812 1813 217 1816 0 c 1-1 --> 0 c (-b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ b^{1, 217}_0 ∧ -p_217) -> (-b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ -b^{1, 218}_0) c in CNF: c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ p_217 ∨ -b^{1, 218}_2 c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ p_217 ∨ -b^{1, 218}_1 c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ p_217 ∨ -b^{1, 218}_0 c in DIMACS: 1811 1812 -1813 217 -1814 0 1811 1812 -1813 217 -1815 0 1811 1812 -1813 217 -1816 0 c 0-1 --> -1 c (-b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ -b^{1, 217}_0 ∧ -p_217) -> ( b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ b^{1, 218}_0) c in CNF: c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ p_217 ∨ b^{1, 218}_2 c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ p_217 ∨ -b^{1, 218}_1 c b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ p_217 ∨ b^{1, 218}_0 c in DIMACS: 1811 1812 1813 217 1814 0 1811 1812 1813 217 -1815 0 1811 1812 1813 217 1816 0 c -1-1 --> -2 c ( b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ b^{1, 217}_0 ∧ -p_217) -> ( b^{1, 218}_2 ∧ b^{1, 218}_1 ∧ -b^{1, 218}_0) c in CNF: c -b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ p_217 ∨ b^{1, 218}_2 c -b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ p_217 ∨ b^{1, 218}_1 c -b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ p_217 ∨ -b^{1, 218}_0 c in DIMACS: -1811 1812 -1813 217 1814 0 -1811 1812 -1813 217 1815 0 -1811 1812 -1813 217 -1816 0 c -2-1 --> break c ( b^{1, 217}_2 ∧ b^{1, 217}_1 ∧ -b^{1, 217}_0 ∧ -p_217) -> break c in CNF: c -b^{1, 217}_2 ∨ -b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ p_217 ∨ break c in DIMACS: -1811 -1812 1813 217 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 217}_2 ∧ -b^{1, 217}_1 ∧ -b^{1, 217}_0 ∧ true) c in CNF: c -b^{1, 217}_2 ∨ b^{1, 217}_1 ∨ b^{1, 217}_0 ∨ false c in DIMACS: -1811 1812 1813 0 c 3 does not represent an automaton state. c -(-b^{1, 217}_2 ∧ b^{1, 217}_1 ∧ b^{1, 217}_0 ∧ true) c in CNF: c b^{1, 217}_2 ∨ -b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ false c in DIMACS: 1811 -1812 -1813 0 c -3 does not represent an automaton state. c -( b^{1, 217}_2 ∧ b^{1, 217}_1 ∧ b^{1, 217}_0 ∧ true) c in CNF: c -b^{1, 217}_2 ∨ -b^{1, 217}_1 ∨ -b^{1, 217}_0 ∨ false c in DIMACS: -1811 -1812 -1813 0 c i = 218 c -2+1 --> -1 c ( b^{1, 218}_2 ∧ b^{1, 218}_1 ∧ -b^{1, 218}_0 ∧ p_218) -> ( b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ b^{1, 219}_0) c in CNF: c -b^{1, 218}_2 ∨ -b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ -p_218 ∨ b^{1, 219}_2 c -b^{1, 218}_2 ∨ -b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ -p_218 ∨ -b^{1, 219}_1 c -b^{1, 218}_2 ∨ -b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ -p_218 ∨ b^{1, 219}_0 c in DIMACS: -1814 -1815 1816 -218 1817 0 -1814 -1815 1816 -218 -1818 0 -1814 -1815 1816 -218 1819 0 c -1+1 --> 0 c ( b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ b^{1, 218}_0 ∧ p_218) -> (-b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ -b^{1, 219}_0) c in CNF: c -b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ -p_218 ∨ -b^{1, 219}_2 c -b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ -p_218 ∨ -b^{1, 219}_1 c -b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ -p_218 ∨ -b^{1, 219}_0 c in DIMACS: -1814 1815 -1816 -218 -1817 0 -1814 1815 -1816 -218 -1818 0 -1814 1815 -1816 -218 -1819 0 c 0+1 --> 1 c (-b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ -b^{1, 218}_0 ∧ p_218) -> (-b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ b^{1, 219}_0) c in CNF: c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ -p_218 ∨ -b^{1, 219}_2 c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ -p_218 ∨ -b^{1, 219}_1 c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ -p_218 ∨ b^{1, 219}_0 c in DIMACS: 1814 1815 1816 -218 -1817 0 1814 1815 1816 -218 -1818 0 1814 1815 1816 -218 1819 0 c 1+1 --> 2 c (-b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ b^{1, 218}_0 ∧ p_218) -> (-b^{1, 219}_2 ∧ b^{1, 219}_1 ∧ -b^{1, 219}_0) c in CNF: c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ -p_218 ∨ -b^{1, 219}_2 c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ -p_218 ∨ b^{1, 219}_1 c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ -p_218 ∨ -b^{1, 219}_0 c in DIMACS: 1814 1815 -1816 -218 -1817 0 1814 1815 -1816 -218 1818 0 1814 1815 -1816 -218 -1819 0 c 2+1 --> break c (-b^{1, 218}_2 ∧ b^{1, 218}_1 ∧ -b^{1, 218}_0 ∧ p_218) -> break c in CNF: c b^{1, 218}_2 ∨ -b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ -p_218 ∨ break c in DIMACS: 1814 -1815 1816 -218 1162 0 c 2-1 --> 1 c (-b^{1, 218}_2 ∧ b^{1, 218}_1 ∧ -b^{1, 218}_0 ∧ -p_218) -> (-b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ b^{1, 219}_0) c in CNF: c b^{1, 218}_2 ∨ -b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ p_218 ∨ -b^{1, 219}_2 c b^{1, 218}_2 ∨ -b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ p_218 ∨ -b^{1, 219}_1 c b^{1, 218}_2 ∨ -b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ p_218 ∨ b^{1, 219}_0 c in DIMACS: 1814 -1815 1816 218 -1817 0 1814 -1815 1816 218 -1818 0 1814 -1815 1816 218 1819 0 c 1-1 --> 0 c (-b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ b^{1, 218}_0 ∧ -p_218) -> (-b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ -b^{1, 219}_0) c in CNF: c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ p_218 ∨ -b^{1, 219}_2 c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ p_218 ∨ -b^{1, 219}_1 c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ p_218 ∨ -b^{1, 219}_0 c in DIMACS: 1814 1815 -1816 218 -1817 0 1814 1815 -1816 218 -1818 0 1814 1815 -1816 218 -1819 0 c 0-1 --> -1 c (-b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ -b^{1, 218}_0 ∧ -p_218) -> ( b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ b^{1, 219}_0) c in CNF: c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ p_218 ∨ b^{1, 219}_2 c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ p_218 ∨ -b^{1, 219}_1 c b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ p_218 ∨ b^{1, 219}_0 c in DIMACS: 1814 1815 1816 218 1817 0 1814 1815 1816 218 -1818 0 1814 1815 1816 218 1819 0 c -1-1 --> -2 c ( b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ b^{1, 218}_0 ∧ -p_218) -> ( b^{1, 219}_2 ∧ b^{1, 219}_1 ∧ -b^{1, 219}_0) c in CNF: c -b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ p_218 ∨ b^{1, 219}_2 c -b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ p_218 ∨ b^{1, 219}_1 c -b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ p_218 ∨ -b^{1, 219}_0 c in DIMACS: -1814 1815 -1816 218 1817 0 -1814 1815 -1816 218 1818 0 -1814 1815 -1816 218 -1819 0 c -2-1 --> break c ( b^{1, 218}_2 ∧ b^{1, 218}_1 ∧ -b^{1, 218}_0 ∧ -p_218) -> break c in CNF: c -b^{1, 218}_2 ∨ -b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ p_218 ∨ break c in DIMACS: -1814 -1815 1816 218 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 218}_2 ∧ -b^{1, 218}_1 ∧ -b^{1, 218}_0 ∧ true) c in CNF: c -b^{1, 218}_2 ∨ b^{1, 218}_1 ∨ b^{1, 218}_0 ∨ false c in DIMACS: -1814 1815 1816 0 c 3 does not represent an automaton state. c -(-b^{1, 218}_2 ∧ b^{1, 218}_1 ∧ b^{1, 218}_0 ∧ true) c in CNF: c b^{1, 218}_2 ∨ -b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ false c in DIMACS: 1814 -1815 -1816 0 c -3 does not represent an automaton state. c -( b^{1, 218}_2 ∧ b^{1, 218}_1 ∧ b^{1, 218}_0 ∧ true) c in CNF: c -b^{1, 218}_2 ∨ -b^{1, 218}_1 ∨ -b^{1, 218}_0 ∨ false c in DIMACS: -1814 -1815 -1816 0 c i = 219 c -2+1 --> -1 c ( b^{1, 219}_2 ∧ b^{1, 219}_1 ∧ -b^{1, 219}_0 ∧ p_219) -> ( b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ b^{1, 220}_0) c in CNF: c -b^{1, 219}_2 ∨ -b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ -p_219 ∨ b^{1, 220}_2 c -b^{1, 219}_2 ∨ -b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ -p_219 ∨ -b^{1, 220}_1 c -b^{1, 219}_2 ∨ -b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ -p_219 ∨ b^{1, 220}_0 c in DIMACS: -1817 -1818 1819 -219 1820 0 -1817 -1818 1819 -219 -1821 0 -1817 -1818 1819 -219 1822 0 c -1+1 --> 0 c ( b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ b^{1, 219}_0 ∧ p_219) -> (-b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ -b^{1, 220}_0) c in CNF: c -b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ -p_219 ∨ -b^{1, 220}_2 c -b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ -p_219 ∨ -b^{1, 220}_1 c -b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ -p_219 ∨ -b^{1, 220}_0 c in DIMACS: -1817 1818 -1819 -219 -1820 0 -1817 1818 -1819 -219 -1821 0 -1817 1818 -1819 -219 -1822 0 c 0+1 --> 1 c (-b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ -b^{1, 219}_0 ∧ p_219) -> (-b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ b^{1, 220}_0) c in CNF: c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ -p_219 ∨ -b^{1, 220}_2 c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ -p_219 ∨ -b^{1, 220}_1 c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ -p_219 ∨ b^{1, 220}_0 c in DIMACS: 1817 1818 1819 -219 -1820 0 1817 1818 1819 -219 -1821 0 1817 1818 1819 -219 1822 0 c 1+1 --> 2 c (-b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ b^{1, 219}_0 ∧ p_219) -> (-b^{1, 220}_2 ∧ b^{1, 220}_1 ∧ -b^{1, 220}_0) c in CNF: c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ -p_219 ∨ -b^{1, 220}_2 c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ -p_219 ∨ b^{1, 220}_1 c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ -p_219 ∨ -b^{1, 220}_0 c in DIMACS: 1817 1818 -1819 -219 -1820 0 1817 1818 -1819 -219 1821 0 1817 1818 -1819 -219 -1822 0 c 2+1 --> break c (-b^{1, 219}_2 ∧ b^{1, 219}_1 ∧ -b^{1, 219}_0 ∧ p_219) -> break c in CNF: c b^{1, 219}_2 ∨ -b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ -p_219 ∨ break c in DIMACS: 1817 -1818 1819 -219 1162 0 c 2-1 --> 1 c (-b^{1, 219}_2 ∧ b^{1, 219}_1 ∧ -b^{1, 219}_0 ∧ -p_219) -> (-b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ b^{1, 220}_0) c in CNF: c b^{1, 219}_2 ∨ -b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ p_219 ∨ -b^{1, 220}_2 c b^{1, 219}_2 ∨ -b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ p_219 ∨ -b^{1, 220}_1 c b^{1, 219}_2 ∨ -b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ p_219 ∨ b^{1, 220}_0 c in DIMACS: 1817 -1818 1819 219 -1820 0 1817 -1818 1819 219 -1821 0 1817 -1818 1819 219 1822 0 c 1-1 --> 0 c (-b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ b^{1, 219}_0 ∧ -p_219) -> (-b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ -b^{1, 220}_0) c in CNF: c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ p_219 ∨ -b^{1, 220}_2 c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ p_219 ∨ -b^{1, 220}_1 c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ p_219 ∨ -b^{1, 220}_0 c in DIMACS: 1817 1818 -1819 219 -1820 0 1817 1818 -1819 219 -1821 0 1817 1818 -1819 219 -1822 0 c 0-1 --> -1 c (-b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ -b^{1, 219}_0 ∧ -p_219) -> ( b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ b^{1, 220}_0) c in CNF: c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ p_219 ∨ b^{1, 220}_2 c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ p_219 ∨ -b^{1, 220}_1 c b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ p_219 ∨ b^{1, 220}_0 c in DIMACS: 1817 1818 1819 219 1820 0 1817 1818 1819 219 -1821 0 1817 1818 1819 219 1822 0 c -1-1 --> -2 c ( b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ b^{1, 219}_0 ∧ -p_219) -> ( b^{1, 220}_2 ∧ b^{1, 220}_1 ∧ -b^{1, 220}_0) c in CNF: c -b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ p_219 ∨ b^{1, 220}_2 c -b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ p_219 ∨ b^{1, 220}_1 c -b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ p_219 ∨ -b^{1, 220}_0 c in DIMACS: -1817 1818 -1819 219 1820 0 -1817 1818 -1819 219 1821 0 -1817 1818 -1819 219 -1822 0 c -2-1 --> break c ( b^{1, 219}_2 ∧ b^{1, 219}_1 ∧ -b^{1, 219}_0 ∧ -p_219) -> break c in CNF: c -b^{1, 219}_2 ∨ -b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ p_219 ∨ break c in DIMACS: -1817 -1818 1819 219 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 219}_2 ∧ -b^{1, 219}_1 ∧ -b^{1, 219}_0 ∧ true) c in CNF: c -b^{1, 219}_2 ∨ b^{1, 219}_1 ∨ b^{1, 219}_0 ∨ false c in DIMACS: -1817 1818 1819 0 c 3 does not represent an automaton state. c -(-b^{1, 219}_2 ∧ b^{1, 219}_1 ∧ b^{1, 219}_0 ∧ true) c in CNF: c b^{1, 219}_2 ∨ -b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ false c in DIMACS: 1817 -1818 -1819 0 c -3 does not represent an automaton state. c -( b^{1, 219}_2 ∧ b^{1, 219}_1 ∧ b^{1, 219}_0 ∧ true) c in CNF: c -b^{1, 219}_2 ∨ -b^{1, 219}_1 ∨ -b^{1, 219}_0 ∨ false c in DIMACS: -1817 -1818 -1819 0 c i = 220 c -2+1 --> -1 c ( b^{1, 220}_2 ∧ b^{1, 220}_1 ∧ -b^{1, 220}_0 ∧ p_220) -> ( b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ b^{1, 221}_0) c in CNF: c -b^{1, 220}_2 ∨ -b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ -p_220 ∨ b^{1, 221}_2 c -b^{1, 220}_2 ∨ -b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ -p_220 ∨ -b^{1, 221}_1 c -b^{1, 220}_2 ∨ -b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ -p_220 ∨ b^{1, 221}_0 c in DIMACS: -1820 -1821 1822 -220 1823 0 -1820 -1821 1822 -220 -1824 0 -1820 -1821 1822 -220 1825 0 c -1+1 --> 0 c ( b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ b^{1, 220}_0 ∧ p_220) -> (-b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ -b^{1, 221}_0) c in CNF: c -b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ -p_220 ∨ -b^{1, 221}_2 c -b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ -p_220 ∨ -b^{1, 221}_1 c -b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ -p_220 ∨ -b^{1, 221}_0 c in DIMACS: -1820 1821 -1822 -220 -1823 0 -1820 1821 -1822 -220 -1824 0 -1820 1821 -1822 -220 -1825 0 c 0+1 --> 1 c (-b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ -b^{1, 220}_0 ∧ p_220) -> (-b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ b^{1, 221}_0) c in CNF: c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ -p_220 ∨ -b^{1, 221}_2 c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ -p_220 ∨ -b^{1, 221}_1 c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ -p_220 ∨ b^{1, 221}_0 c in DIMACS: 1820 1821 1822 -220 -1823 0 1820 1821 1822 -220 -1824 0 1820 1821 1822 -220 1825 0 c 1+1 --> 2 c (-b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ b^{1, 220}_0 ∧ p_220) -> (-b^{1, 221}_2 ∧ b^{1, 221}_1 ∧ -b^{1, 221}_0) c in CNF: c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ -p_220 ∨ -b^{1, 221}_2 c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ -p_220 ∨ b^{1, 221}_1 c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ -p_220 ∨ -b^{1, 221}_0 c in DIMACS: 1820 1821 -1822 -220 -1823 0 1820 1821 -1822 -220 1824 0 1820 1821 -1822 -220 -1825 0 c 2+1 --> break c (-b^{1, 220}_2 ∧ b^{1, 220}_1 ∧ -b^{1, 220}_0 ∧ p_220) -> break c in CNF: c b^{1, 220}_2 ∨ -b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ -p_220 ∨ break c in DIMACS: 1820 -1821 1822 -220 1162 0 c 2-1 --> 1 c (-b^{1, 220}_2 ∧ b^{1, 220}_1 ∧ -b^{1, 220}_0 ∧ -p_220) -> (-b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ b^{1, 221}_0) c in CNF: c b^{1, 220}_2 ∨ -b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ p_220 ∨ -b^{1, 221}_2 c b^{1, 220}_2 ∨ -b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ p_220 ∨ -b^{1, 221}_1 c b^{1, 220}_2 ∨ -b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ p_220 ∨ b^{1, 221}_0 c in DIMACS: 1820 -1821 1822 220 -1823 0 1820 -1821 1822 220 -1824 0 1820 -1821 1822 220 1825 0 c 1-1 --> 0 c (-b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ b^{1, 220}_0 ∧ -p_220) -> (-b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ -b^{1, 221}_0) c in CNF: c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ p_220 ∨ -b^{1, 221}_2 c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ p_220 ∨ -b^{1, 221}_1 c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ p_220 ∨ -b^{1, 221}_0 c in DIMACS: 1820 1821 -1822 220 -1823 0 1820 1821 -1822 220 -1824 0 1820 1821 -1822 220 -1825 0 c 0-1 --> -1 c (-b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ -b^{1, 220}_0 ∧ -p_220) -> ( b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ b^{1, 221}_0) c in CNF: c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ p_220 ∨ b^{1, 221}_2 c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ p_220 ∨ -b^{1, 221}_1 c b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ p_220 ∨ b^{1, 221}_0 c in DIMACS: 1820 1821 1822 220 1823 0 1820 1821 1822 220 -1824 0 1820 1821 1822 220 1825 0 c -1-1 --> -2 c ( b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ b^{1, 220}_0 ∧ -p_220) -> ( b^{1, 221}_2 ∧ b^{1, 221}_1 ∧ -b^{1, 221}_0) c in CNF: c -b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ p_220 ∨ b^{1, 221}_2 c -b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ p_220 ∨ b^{1, 221}_1 c -b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ p_220 ∨ -b^{1, 221}_0 c in DIMACS: -1820 1821 -1822 220 1823 0 -1820 1821 -1822 220 1824 0 -1820 1821 -1822 220 -1825 0 c -2-1 --> break c ( b^{1, 220}_2 ∧ b^{1, 220}_1 ∧ -b^{1, 220}_0 ∧ -p_220) -> break c in CNF: c -b^{1, 220}_2 ∨ -b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ p_220 ∨ break c in DIMACS: -1820 -1821 1822 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 220}_2 ∧ -b^{1, 220}_1 ∧ -b^{1, 220}_0 ∧ true) c in CNF: c -b^{1, 220}_2 ∨ b^{1, 220}_1 ∨ b^{1, 220}_0 ∨ false c in DIMACS: -1820 1821 1822 0 c 3 does not represent an automaton state. c -(-b^{1, 220}_2 ∧ b^{1, 220}_1 ∧ b^{1, 220}_0 ∧ true) c in CNF: c b^{1, 220}_2 ∨ -b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ false c in DIMACS: 1820 -1821 -1822 0 c -3 does not represent an automaton state. c -( b^{1, 220}_2 ∧ b^{1, 220}_1 ∧ b^{1, 220}_0 ∧ true) c in CNF: c -b^{1, 220}_2 ∨ -b^{1, 220}_1 ∨ -b^{1, 220}_0 ∨ false c in DIMACS: -1820 -1821 -1822 0 c i = 221 c -2+1 --> -1 c ( b^{1, 221}_2 ∧ b^{1, 221}_1 ∧ -b^{1, 221}_0 ∧ p_221) -> ( b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ b^{1, 222}_0) c in CNF: c -b^{1, 221}_2 ∨ -b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ -p_221 ∨ b^{1, 222}_2 c -b^{1, 221}_2 ∨ -b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ -p_221 ∨ -b^{1, 222}_1 c -b^{1, 221}_2 ∨ -b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ -p_221 ∨ b^{1, 222}_0 c in DIMACS: -1823 -1824 1825 -221 1826 0 -1823 -1824 1825 -221 -1827 0 -1823 -1824 1825 -221 1828 0 c -1+1 --> 0 c ( b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ b^{1, 221}_0 ∧ p_221) -> (-b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ -b^{1, 222}_0) c in CNF: c -b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ -p_221 ∨ -b^{1, 222}_2 c -b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ -p_221 ∨ -b^{1, 222}_1 c -b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ -p_221 ∨ -b^{1, 222}_0 c in DIMACS: -1823 1824 -1825 -221 -1826 0 -1823 1824 -1825 -221 -1827 0 -1823 1824 -1825 -221 -1828 0 c 0+1 --> 1 c (-b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ -b^{1, 221}_0 ∧ p_221) -> (-b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ b^{1, 222}_0) c in CNF: c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ -p_221 ∨ -b^{1, 222}_2 c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ -p_221 ∨ -b^{1, 222}_1 c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ -p_221 ∨ b^{1, 222}_0 c in DIMACS: 1823 1824 1825 -221 -1826 0 1823 1824 1825 -221 -1827 0 1823 1824 1825 -221 1828 0 c 1+1 --> 2 c (-b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ b^{1, 221}_0 ∧ p_221) -> (-b^{1, 222}_2 ∧ b^{1, 222}_1 ∧ -b^{1, 222}_0) c in CNF: c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ -p_221 ∨ -b^{1, 222}_2 c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ -p_221 ∨ b^{1, 222}_1 c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ -p_221 ∨ -b^{1, 222}_0 c in DIMACS: 1823 1824 -1825 -221 -1826 0 1823 1824 -1825 -221 1827 0 1823 1824 -1825 -221 -1828 0 c 2+1 --> break c (-b^{1, 221}_2 ∧ b^{1, 221}_1 ∧ -b^{1, 221}_0 ∧ p_221) -> break c in CNF: c b^{1, 221}_2 ∨ -b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ -p_221 ∨ break c in DIMACS: 1823 -1824 1825 -221 1162 0 c 2-1 --> 1 c (-b^{1, 221}_2 ∧ b^{1, 221}_1 ∧ -b^{1, 221}_0 ∧ -p_221) -> (-b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ b^{1, 222}_0) c in CNF: c b^{1, 221}_2 ∨ -b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ p_221 ∨ -b^{1, 222}_2 c b^{1, 221}_2 ∨ -b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ p_221 ∨ -b^{1, 222}_1 c b^{1, 221}_2 ∨ -b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ p_221 ∨ b^{1, 222}_0 c in DIMACS: 1823 -1824 1825 221 -1826 0 1823 -1824 1825 221 -1827 0 1823 -1824 1825 221 1828 0 c 1-1 --> 0 c (-b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ b^{1, 221}_0 ∧ -p_221) -> (-b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ -b^{1, 222}_0) c in CNF: c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ p_221 ∨ -b^{1, 222}_2 c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ p_221 ∨ -b^{1, 222}_1 c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ p_221 ∨ -b^{1, 222}_0 c in DIMACS: 1823 1824 -1825 221 -1826 0 1823 1824 -1825 221 -1827 0 1823 1824 -1825 221 -1828 0 c 0-1 --> -1 c (-b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ -b^{1, 221}_0 ∧ -p_221) -> ( b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ b^{1, 222}_0) c in CNF: c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ p_221 ∨ b^{1, 222}_2 c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ p_221 ∨ -b^{1, 222}_1 c b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ p_221 ∨ b^{1, 222}_0 c in DIMACS: 1823 1824 1825 221 1826 0 1823 1824 1825 221 -1827 0 1823 1824 1825 221 1828 0 c -1-1 --> -2 c ( b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ b^{1, 221}_0 ∧ -p_221) -> ( b^{1, 222}_2 ∧ b^{1, 222}_1 ∧ -b^{1, 222}_0) c in CNF: c -b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ p_221 ∨ b^{1, 222}_2 c -b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ p_221 ∨ b^{1, 222}_1 c -b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ p_221 ∨ -b^{1, 222}_0 c in DIMACS: -1823 1824 -1825 221 1826 0 -1823 1824 -1825 221 1827 0 -1823 1824 -1825 221 -1828 0 c -2-1 --> break c ( b^{1, 221}_2 ∧ b^{1, 221}_1 ∧ -b^{1, 221}_0 ∧ -p_221) -> break c in CNF: c -b^{1, 221}_2 ∨ -b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ p_221 ∨ break c in DIMACS: -1823 -1824 1825 221 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 221}_2 ∧ -b^{1, 221}_1 ∧ -b^{1, 221}_0 ∧ true) c in CNF: c -b^{1, 221}_2 ∨ b^{1, 221}_1 ∨ b^{1, 221}_0 ∨ false c in DIMACS: -1823 1824 1825 0 c 3 does not represent an automaton state. c -(-b^{1, 221}_2 ∧ b^{1, 221}_1 ∧ b^{1, 221}_0 ∧ true) c in CNF: c b^{1, 221}_2 ∨ -b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ false c in DIMACS: 1823 -1824 -1825 0 c -3 does not represent an automaton state. c -( b^{1, 221}_2 ∧ b^{1, 221}_1 ∧ b^{1, 221}_0 ∧ true) c in CNF: c -b^{1, 221}_2 ∨ -b^{1, 221}_1 ∨ -b^{1, 221}_0 ∨ false c in DIMACS: -1823 -1824 -1825 0 c i = 222 c -2+1 --> -1 c ( b^{1, 222}_2 ∧ b^{1, 222}_1 ∧ -b^{1, 222}_0 ∧ p_222) -> ( b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ b^{1, 223}_0) c in CNF: c -b^{1, 222}_2 ∨ -b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ -p_222 ∨ b^{1, 223}_2 c -b^{1, 222}_2 ∨ -b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ -p_222 ∨ -b^{1, 223}_1 c -b^{1, 222}_2 ∨ -b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ -p_222 ∨ b^{1, 223}_0 c in DIMACS: -1826 -1827 1828 -222 1829 0 -1826 -1827 1828 -222 -1830 0 -1826 -1827 1828 -222 1831 0 c -1+1 --> 0 c ( b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ b^{1, 222}_0 ∧ p_222) -> (-b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ -b^{1, 223}_0) c in CNF: c -b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ -p_222 ∨ -b^{1, 223}_2 c -b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ -p_222 ∨ -b^{1, 223}_1 c -b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ -p_222 ∨ -b^{1, 223}_0 c in DIMACS: -1826 1827 -1828 -222 -1829 0 -1826 1827 -1828 -222 -1830 0 -1826 1827 -1828 -222 -1831 0 c 0+1 --> 1 c (-b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ -b^{1, 222}_0 ∧ p_222) -> (-b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ b^{1, 223}_0) c in CNF: c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ -p_222 ∨ -b^{1, 223}_2 c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ -p_222 ∨ -b^{1, 223}_1 c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ -p_222 ∨ b^{1, 223}_0 c in DIMACS: 1826 1827 1828 -222 -1829 0 1826 1827 1828 -222 -1830 0 1826 1827 1828 -222 1831 0 c 1+1 --> 2 c (-b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ b^{1, 222}_0 ∧ p_222) -> (-b^{1, 223}_2 ∧ b^{1, 223}_1 ∧ -b^{1, 223}_0) c in CNF: c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ -p_222 ∨ -b^{1, 223}_2 c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ -p_222 ∨ b^{1, 223}_1 c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ -p_222 ∨ -b^{1, 223}_0 c in DIMACS: 1826 1827 -1828 -222 -1829 0 1826 1827 -1828 -222 1830 0 1826 1827 -1828 -222 -1831 0 c 2+1 --> break c (-b^{1, 222}_2 ∧ b^{1, 222}_1 ∧ -b^{1, 222}_0 ∧ p_222) -> break c in CNF: c b^{1, 222}_2 ∨ -b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ -p_222 ∨ break c in DIMACS: 1826 -1827 1828 -222 1162 0 c 2-1 --> 1 c (-b^{1, 222}_2 ∧ b^{1, 222}_1 ∧ -b^{1, 222}_0 ∧ -p_222) -> (-b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ b^{1, 223}_0) c in CNF: c b^{1, 222}_2 ∨ -b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ p_222 ∨ -b^{1, 223}_2 c b^{1, 222}_2 ∨ -b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ p_222 ∨ -b^{1, 223}_1 c b^{1, 222}_2 ∨ -b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ p_222 ∨ b^{1, 223}_0 c in DIMACS: 1826 -1827 1828 222 -1829 0 1826 -1827 1828 222 -1830 0 1826 -1827 1828 222 1831 0 c 1-1 --> 0 c (-b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ b^{1, 222}_0 ∧ -p_222) -> (-b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ -b^{1, 223}_0) c in CNF: c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ p_222 ∨ -b^{1, 223}_2 c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ p_222 ∨ -b^{1, 223}_1 c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ p_222 ∨ -b^{1, 223}_0 c in DIMACS: 1826 1827 -1828 222 -1829 0 1826 1827 -1828 222 -1830 0 1826 1827 -1828 222 -1831 0 c 0-1 --> -1 c (-b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ -b^{1, 222}_0 ∧ -p_222) -> ( b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ b^{1, 223}_0) c in CNF: c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ p_222 ∨ b^{1, 223}_2 c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ p_222 ∨ -b^{1, 223}_1 c b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ p_222 ∨ b^{1, 223}_0 c in DIMACS: 1826 1827 1828 222 1829 0 1826 1827 1828 222 -1830 0 1826 1827 1828 222 1831 0 c -1-1 --> -2 c ( b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ b^{1, 222}_0 ∧ -p_222) -> ( b^{1, 223}_2 ∧ b^{1, 223}_1 ∧ -b^{1, 223}_0) c in CNF: c -b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ p_222 ∨ b^{1, 223}_2 c -b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ p_222 ∨ b^{1, 223}_1 c -b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ p_222 ∨ -b^{1, 223}_0 c in DIMACS: -1826 1827 -1828 222 1829 0 -1826 1827 -1828 222 1830 0 -1826 1827 -1828 222 -1831 0 c -2-1 --> break c ( b^{1, 222}_2 ∧ b^{1, 222}_1 ∧ -b^{1, 222}_0 ∧ -p_222) -> break c in CNF: c -b^{1, 222}_2 ∨ -b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ p_222 ∨ break c in DIMACS: -1826 -1827 1828 222 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 222}_2 ∧ -b^{1, 222}_1 ∧ -b^{1, 222}_0 ∧ true) c in CNF: c -b^{1, 222}_2 ∨ b^{1, 222}_1 ∨ b^{1, 222}_0 ∨ false c in DIMACS: -1826 1827 1828 0 c 3 does not represent an automaton state. c -(-b^{1, 222}_2 ∧ b^{1, 222}_1 ∧ b^{1, 222}_0 ∧ true) c in CNF: c b^{1, 222}_2 ∨ -b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ false c in DIMACS: 1826 -1827 -1828 0 c -3 does not represent an automaton state. c -( b^{1, 222}_2 ∧ b^{1, 222}_1 ∧ b^{1, 222}_0 ∧ true) c in CNF: c -b^{1, 222}_2 ∨ -b^{1, 222}_1 ∨ -b^{1, 222}_0 ∨ false c in DIMACS: -1826 -1827 -1828 0 c i = 223 c -2+1 --> -1 c ( b^{1, 223}_2 ∧ b^{1, 223}_1 ∧ -b^{1, 223}_0 ∧ p_223) -> ( b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ b^{1, 224}_0) c in CNF: c -b^{1, 223}_2 ∨ -b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ -p_223 ∨ b^{1, 224}_2 c -b^{1, 223}_2 ∨ -b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ -p_223 ∨ -b^{1, 224}_1 c -b^{1, 223}_2 ∨ -b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ -p_223 ∨ b^{1, 224}_0 c in DIMACS: -1829 -1830 1831 -223 1832 0 -1829 -1830 1831 -223 -1833 0 -1829 -1830 1831 -223 1834 0 c -1+1 --> 0 c ( b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ b^{1, 223}_0 ∧ p_223) -> (-b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ -b^{1, 224}_0) c in CNF: c -b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ -p_223 ∨ -b^{1, 224}_2 c -b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ -p_223 ∨ -b^{1, 224}_1 c -b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ -p_223 ∨ -b^{1, 224}_0 c in DIMACS: -1829 1830 -1831 -223 -1832 0 -1829 1830 -1831 -223 -1833 0 -1829 1830 -1831 -223 -1834 0 c 0+1 --> 1 c (-b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ -b^{1, 223}_0 ∧ p_223) -> (-b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ b^{1, 224}_0) c in CNF: c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ -p_223 ∨ -b^{1, 224}_2 c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ -p_223 ∨ -b^{1, 224}_1 c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ -p_223 ∨ b^{1, 224}_0 c in DIMACS: 1829 1830 1831 -223 -1832 0 1829 1830 1831 -223 -1833 0 1829 1830 1831 -223 1834 0 c 1+1 --> 2 c (-b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ b^{1, 223}_0 ∧ p_223) -> (-b^{1, 224}_2 ∧ b^{1, 224}_1 ∧ -b^{1, 224}_0) c in CNF: c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ -p_223 ∨ -b^{1, 224}_2 c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ -p_223 ∨ b^{1, 224}_1 c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ -p_223 ∨ -b^{1, 224}_0 c in DIMACS: 1829 1830 -1831 -223 -1832 0 1829 1830 -1831 -223 1833 0 1829 1830 -1831 -223 -1834 0 c 2+1 --> break c (-b^{1, 223}_2 ∧ b^{1, 223}_1 ∧ -b^{1, 223}_0 ∧ p_223) -> break c in CNF: c b^{1, 223}_2 ∨ -b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ -p_223 ∨ break c in DIMACS: 1829 -1830 1831 -223 1162 0 c 2-1 --> 1 c (-b^{1, 223}_2 ∧ b^{1, 223}_1 ∧ -b^{1, 223}_0 ∧ -p_223) -> (-b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ b^{1, 224}_0) c in CNF: c b^{1, 223}_2 ∨ -b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ p_223 ∨ -b^{1, 224}_2 c b^{1, 223}_2 ∨ -b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ p_223 ∨ -b^{1, 224}_1 c b^{1, 223}_2 ∨ -b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ p_223 ∨ b^{1, 224}_0 c in DIMACS: 1829 -1830 1831 223 -1832 0 1829 -1830 1831 223 -1833 0 1829 -1830 1831 223 1834 0 c 1-1 --> 0 c (-b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ b^{1, 223}_0 ∧ -p_223) -> (-b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ -b^{1, 224}_0) c in CNF: c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ p_223 ∨ -b^{1, 224}_2 c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ p_223 ∨ -b^{1, 224}_1 c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ p_223 ∨ -b^{1, 224}_0 c in DIMACS: 1829 1830 -1831 223 -1832 0 1829 1830 -1831 223 -1833 0 1829 1830 -1831 223 -1834 0 c 0-1 --> -1 c (-b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ -b^{1, 223}_0 ∧ -p_223) -> ( b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ b^{1, 224}_0) c in CNF: c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ p_223 ∨ b^{1, 224}_2 c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ p_223 ∨ -b^{1, 224}_1 c b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ p_223 ∨ b^{1, 224}_0 c in DIMACS: 1829 1830 1831 223 1832 0 1829 1830 1831 223 -1833 0 1829 1830 1831 223 1834 0 c -1-1 --> -2 c ( b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ b^{1, 223}_0 ∧ -p_223) -> ( b^{1, 224}_2 ∧ b^{1, 224}_1 ∧ -b^{1, 224}_0) c in CNF: c -b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ p_223 ∨ b^{1, 224}_2 c -b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ p_223 ∨ b^{1, 224}_1 c -b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ p_223 ∨ -b^{1, 224}_0 c in DIMACS: -1829 1830 -1831 223 1832 0 -1829 1830 -1831 223 1833 0 -1829 1830 -1831 223 -1834 0 c -2-1 --> break c ( b^{1, 223}_2 ∧ b^{1, 223}_1 ∧ -b^{1, 223}_0 ∧ -p_223) -> break c in CNF: c -b^{1, 223}_2 ∨ -b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ p_223 ∨ break c in DIMACS: -1829 -1830 1831 223 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 223}_2 ∧ -b^{1, 223}_1 ∧ -b^{1, 223}_0 ∧ true) c in CNF: c -b^{1, 223}_2 ∨ b^{1, 223}_1 ∨ b^{1, 223}_0 ∨ false c in DIMACS: -1829 1830 1831 0 c 3 does not represent an automaton state. c -(-b^{1, 223}_2 ∧ b^{1, 223}_1 ∧ b^{1, 223}_0 ∧ true) c in CNF: c b^{1, 223}_2 ∨ -b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ false c in DIMACS: 1829 -1830 -1831 0 c -3 does not represent an automaton state. c -( b^{1, 223}_2 ∧ b^{1, 223}_1 ∧ b^{1, 223}_0 ∧ true) c in CNF: c -b^{1, 223}_2 ∨ -b^{1, 223}_1 ∨ -b^{1, 223}_0 ∨ false c in DIMACS: -1829 -1830 -1831 0 c i = 224 c -2+1 --> -1 c ( b^{1, 224}_2 ∧ b^{1, 224}_1 ∧ -b^{1, 224}_0 ∧ p_224) -> ( b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ b^{1, 225}_0) c in CNF: c -b^{1, 224}_2 ∨ -b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ -p_224 ∨ b^{1, 225}_2 c -b^{1, 224}_2 ∨ -b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ -p_224 ∨ -b^{1, 225}_1 c -b^{1, 224}_2 ∨ -b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ -p_224 ∨ b^{1, 225}_0 c in DIMACS: -1832 -1833 1834 -224 1835 0 -1832 -1833 1834 -224 -1836 0 -1832 -1833 1834 -224 1837 0 c -1+1 --> 0 c ( b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ b^{1, 224}_0 ∧ p_224) -> (-b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ -b^{1, 225}_0) c in CNF: c -b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ -p_224 ∨ -b^{1, 225}_2 c -b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ -p_224 ∨ -b^{1, 225}_1 c -b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ -p_224 ∨ -b^{1, 225}_0 c in DIMACS: -1832 1833 -1834 -224 -1835 0 -1832 1833 -1834 -224 -1836 0 -1832 1833 -1834 -224 -1837 0 c 0+1 --> 1 c (-b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ -b^{1, 224}_0 ∧ p_224) -> (-b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ b^{1, 225}_0) c in CNF: c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ -p_224 ∨ -b^{1, 225}_2 c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ -p_224 ∨ -b^{1, 225}_1 c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ -p_224 ∨ b^{1, 225}_0 c in DIMACS: 1832 1833 1834 -224 -1835 0 1832 1833 1834 -224 -1836 0 1832 1833 1834 -224 1837 0 c 1+1 --> 2 c (-b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ b^{1, 224}_0 ∧ p_224) -> (-b^{1, 225}_2 ∧ b^{1, 225}_1 ∧ -b^{1, 225}_0) c in CNF: c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ -p_224 ∨ -b^{1, 225}_2 c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ -p_224 ∨ b^{1, 225}_1 c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ -p_224 ∨ -b^{1, 225}_0 c in DIMACS: 1832 1833 -1834 -224 -1835 0 1832 1833 -1834 -224 1836 0 1832 1833 -1834 -224 -1837 0 c 2+1 --> break c (-b^{1, 224}_2 ∧ b^{1, 224}_1 ∧ -b^{1, 224}_0 ∧ p_224) -> break c in CNF: c b^{1, 224}_2 ∨ -b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ -p_224 ∨ break c in DIMACS: 1832 -1833 1834 -224 1162 0 c 2-1 --> 1 c (-b^{1, 224}_2 ∧ b^{1, 224}_1 ∧ -b^{1, 224}_0 ∧ -p_224) -> (-b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ b^{1, 225}_0) c in CNF: c b^{1, 224}_2 ∨ -b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ p_224 ∨ -b^{1, 225}_2 c b^{1, 224}_2 ∨ -b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ p_224 ∨ -b^{1, 225}_1 c b^{1, 224}_2 ∨ -b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ p_224 ∨ b^{1, 225}_0 c in DIMACS: 1832 -1833 1834 224 -1835 0 1832 -1833 1834 224 -1836 0 1832 -1833 1834 224 1837 0 c 1-1 --> 0 c (-b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ b^{1, 224}_0 ∧ -p_224) -> (-b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ -b^{1, 225}_0) c in CNF: c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ p_224 ∨ -b^{1, 225}_2 c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ p_224 ∨ -b^{1, 225}_1 c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ p_224 ∨ -b^{1, 225}_0 c in DIMACS: 1832 1833 -1834 224 -1835 0 1832 1833 -1834 224 -1836 0 1832 1833 -1834 224 -1837 0 c 0-1 --> -1 c (-b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ -b^{1, 224}_0 ∧ -p_224) -> ( b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ b^{1, 225}_0) c in CNF: c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ p_224 ∨ b^{1, 225}_2 c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ p_224 ∨ -b^{1, 225}_1 c b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ p_224 ∨ b^{1, 225}_0 c in DIMACS: 1832 1833 1834 224 1835 0 1832 1833 1834 224 -1836 0 1832 1833 1834 224 1837 0 c -1-1 --> -2 c ( b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ b^{1, 224}_0 ∧ -p_224) -> ( b^{1, 225}_2 ∧ b^{1, 225}_1 ∧ -b^{1, 225}_0) c in CNF: c -b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ p_224 ∨ b^{1, 225}_2 c -b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ p_224 ∨ b^{1, 225}_1 c -b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ p_224 ∨ -b^{1, 225}_0 c in DIMACS: -1832 1833 -1834 224 1835 0 -1832 1833 -1834 224 1836 0 -1832 1833 -1834 224 -1837 0 c -2-1 --> break c ( b^{1, 224}_2 ∧ b^{1, 224}_1 ∧ -b^{1, 224}_0 ∧ -p_224) -> break c in CNF: c -b^{1, 224}_2 ∨ -b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ p_224 ∨ break c in DIMACS: -1832 -1833 1834 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 224}_2 ∧ -b^{1, 224}_1 ∧ -b^{1, 224}_0 ∧ true) c in CNF: c -b^{1, 224}_2 ∨ b^{1, 224}_1 ∨ b^{1, 224}_0 ∨ false c in DIMACS: -1832 1833 1834 0 c 3 does not represent an automaton state. c -(-b^{1, 224}_2 ∧ b^{1, 224}_1 ∧ b^{1, 224}_0 ∧ true) c in CNF: c b^{1, 224}_2 ∨ -b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ false c in DIMACS: 1832 -1833 -1834 0 c -3 does not represent an automaton state. c -( b^{1, 224}_2 ∧ b^{1, 224}_1 ∧ b^{1, 224}_0 ∧ true) c in CNF: c -b^{1, 224}_2 ∨ -b^{1, 224}_1 ∨ -b^{1, 224}_0 ∨ false c in DIMACS: -1832 -1833 -1834 0 c i = 225 c -2+1 --> -1 c ( b^{1, 225}_2 ∧ b^{1, 225}_1 ∧ -b^{1, 225}_0 ∧ p_225) -> ( b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ b^{1, 226}_0) c in CNF: c -b^{1, 225}_2 ∨ -b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ -p_225 ∨ b^{1, 226}_2 c -b^{1, 225}_2 ∨ -b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ -p_225 ∨ -b^{1, 226}_1 c -b^{1, 225}_2 ∨ -b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ -p_225 ∨ b^{1, 226}_0 c in DIMACS: -1835 -1836 1837 -225 1838 0 -1835 -1836 1837 -225 -1839 0 -1835 -1836 1837 -225 1840 0 c -1+1 --> 0 c ( b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ b^{1, 225}_0 ∧ p_225) -> (-b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ -b^{1, 226}_0) c in CNF: c -b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ -p_225 ∨ -b^{1, 226}_2 c -b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ -p_225 ∨ -b^{1, 226}_1 c -b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ -p_225 ∨ -b^{1, 226}_0 c in DIMACS: -1835 1836 -1837 -225 -1838 0 -1835 1836 -1837 -225 -1839 0 -1835 1836 -1837 -225 -1840 0 c 0+1 --> 1 c (-b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ -b^{1, 225}_0 ∧ p_225) -> (-b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ b^{1, 226}_0) c in CNF: c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ -p_225 ∨ -b^{1, 226}_2 c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ -p_225 ∨ -b^{1, 226}_1 c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ -p_225 ∨ b^{1, 226}_0 c in DIMACS: 1835 1836 1837 -225 -1838 0 1835 1836 1837 -225 -1839 0 1835 1836 1837 -225 1840 0 c 1+1 --> 2 c (-b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ b^{1, 225}_0 ∧ p_225) -> (-b^{1, 226}_2 ∧ b^{1, 226}_1 ∧ -b^{1, 226}_0) c in CNF: c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ -p_225 ∨ -b^{1, 226}_2 c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ -p_225 ∨ b^{1, 226}_1 c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ -p_225 ∨ -b^{1, 226}_0 c in DIMACS: 1835 1836 -1837 -225 -1838 0 1835 1836 -1837 -225 1839 0 1835 1836 -1837 -225 -1840 0 c 2+1 --> break c (-b^{1, 225}_2 ∧ b^{1, 225}_1 ∧ -b^{1, 225}_0 ∧ p_225) -> break c in CNF: c b^{1, 225}_2 ∨ -b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ -p_225 ∨ break c in DIMACS: 1835 -1836 1837 -225 1162 0 c 2-1 --> 1 c (-b^{1, 225}_2 ∧ b^{1, 225}_1 ∧ -b^{1, 225}_0 ∧ -p_225) -> (-b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ b^{1, 226}_0) c in CNF: c b^{1, 225}_2 ∨ -b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ p_225 ∨ -b^{1, 226}_2 c b^{1, 225}_2 ∨ -b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ p_225 ∨ -b^{1, 226}_1 c b^{1, 225}_2 ∨ -b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ p_225 ∨ b^{1, 226}_0 c in DIMACS: 1835 -1836 1837 225 -1838 0 1835 -1836 1837 225 -1839 0 1835 -1836 1837 225 1840 0 c 1-1 --> 0 c (-b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ b^{1, 225}_0 ∧ -p_225) -> (-b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ -b^{1, 226}_0) c in CNF: c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ p_225 ∨ -b^{1, 226}_2 c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ p_225 ∨ -b^{1, 226}_1 c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ p_225 ∨ -b^{1, 226}_0 c in DIMACS: 1835 1836 -1837 225 -1838 0 1835 1836 -1837 225 -1839 0 1835 1836 -1837 225 -1840 0 c 0-1 --> -1 c (-b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ -b^{1, 225}_0 ∧ -p_225) -> ( b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ b^{1, 226}_0) c in CNF: c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ p_225 ∨ b^{1, 226}_2 c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ p_225 ∨ -b^{1, 226}_1 c b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ p_225 ∨ b^{1, 226}_0 c in DIMACS: 1835 1836 1837 225 1838 0 1835 1836 1837 225 -1839 0 1835 1836 1837 225 1840 0 c -1-1 --> -2 c ( b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ b^{1, 225}_0 ∧ -p_225) -> ( b^{1, 226}_2 ∧ b^{1, 226}_1 ∧ -b^{1, 226}_0) c in CNF: c -b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ p_225 ∨ b^{1, 226}_2 c -b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ p_225 ∨ b^{1, 226}_1 c -b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ p_225 ∨ -b^{1, 226}_0 c in DIMACS: -1835 1836 -1837 225 1838 0 -1835 1836 -1837 225 1839 0 -1835 1836 -1837 225 -1840 0 c -2-1 --> break c ( b^{1, 225}_2 ∧ b^{1, 225}_1 ∧ -b^{1, 225}_0 ∧ -p_225) -> break c in CNF: c -b^{1, 225}_2 ∨ -b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ p_225 ∨ break c in DIMACS: -1835 -1836 1837 225 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 225}_2 ∧ -b^{1, 225}_1 ∧ -b^{1, 225}_0 ∧ true) c in CNF: c -b^{1, 225}_2 ∨ b^{1, 225}_1 ∨ b^{1, 225}_0 ∨ false c in DIMACS: -1835 1836 1837 0 c 3 does not represent an automaton state. c -(-b^{1, 225}_2 ∧ b^{1, 225}_1 ∧ b^{1, 225}_0 ∧ true) c in CNF: c b^{1, 225}_2 ∨ -b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ false c in DIMACS: 1835 -1836 -1837 0 c -3 does not represent an automaton state. c -( b^{1, 225}_2 ∧ b^{1, 225}_1 ∧ b^{1, 225}_0 ∧ true) c in CNF: c -b^{1, 225}_2 ∨ -b^{1, 225}_1 ∨ -b^{1, 225}_0 ∨ false c in DIMACS: -1835 -1836 -1837 0 c i = 226 c -2+1 --> -1 c ( b^{1, 226}_2 ∧ b^{1, 226}_1 ∧ -b^{1, 226}_0 ∧ p_226) -> ( b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ b^{1, 227}_0) c in CNF: c -b^{1, 226}_2 ∨ -b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ -p_226 ∨ b^{1, 227}_2 c -b^{1, 226}_2 ∨ -b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ -p_226 ∨ -b^{1, 227}_1 c -b^{1, 226}_2 ∨ -b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ -p_226 ∨ b^{1, 227}_0 c in DIMACS: -1838 -1839 1840 -226 1841 0 -1838 -1839 1840 -226 -1842 0 -1838 -1839 1840 -226 1843 0 c -1+1 --> 0 c ( b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ b^{1, 226}_0 ∧ p_226) -> (-b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ -b^{1, 227}_0) c in CNF: c -b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ -p_226 ∨ -b^{1, 227}_2 c -b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ -p_226 ∨ -b^{1, 227}_1 c -b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ -p_226 ∨ -b^{1, 227}_0 c in DIMACS: -1838 1839 -1840 -226 -1841 0 -1838 1839 -1840 -226 -1842 0 -1838 1839 -1840 -226 -1843 0 c 0+1 --> 1 c (-b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ -b^{1, 226}_0 ∧ p_226) -> (-b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ b^{1, 227}_0) c in CNF: c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ -p_226 ∨ -b^{1, 227}_2 c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ -p_226 ∨ -b^{1, 227}_1 c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ -p_226 ∨ b^{1, 227}_0 c in DIMACS: 1838 1839 1840 -226 -1841 0 1838 1839 1840 -226 -1842 0 1838 1839 1840 -226 1843 0 c 1+1 --> 2 c (-b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ b^{1, 226}_0 ∧ p_226) -> (-b^{1, 227}_2 ∧ b^{1, 227}_1 ∧ -b^{1, 227}_0) c in CNF: c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ -p_226 ∨ -b^{1, 227}_2 c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ -p_226 ∨ b^{1, 227}_1 c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ -p_226 ∨ -b^{1, 227}_0 c in DIMACS: 1838 1839 -1840 -226 -1841 0 1838 1839 -1840 -226 1842 0 1838 1839 -1840 -226 -1843 0 c 2+1 --> break c (-b^{1, 226}_2 ∧ b^{1, 226}_1 ∧ -b^{1, 226}_0 ∧ p_226) -> break c in CNF: c b^{1, 226}_2 ∨ -b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ -p_226 ∨ break c in DIMACS: 1838 -1839 1840 -226 1162 0 c 2-1 --> 1 c (-b^{1, 226}_2 ∧ b^{1, 226}_1 ∧ -b^{1, 226}_0 ∧ -p_226) -> (-b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ b^{1, 227}_0) c in CNF: c b^{1, 226}_2 ∨ -b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ p_226 ∨ -b^{1, 227}_2 c b^{1, 226}_2 ∨ -b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ p_226 ∨ -b^{1, 227}_1 c b^{1, 226}_2 ∨ -b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ p_226 ∨ b^{1, 227}_0 c in DIMACS: 1838 -1839 1840 226 -1841 0 1838 -1839 1840 226 -1842 0 1838 -1839 1840 226 1843 0 c 1-1 --> 0 c (-b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ b^{1, 226}_0 ∧ -p_226) -> (-b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ -b^{1, 227}_0) c in CNF: c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ p_226 ∨ -b^{1, 227}_2 c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ p_226 ∨ -b^{1, 227}_1 c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ p_226 ∨ -b^{1, 227}_0 c in DIMACS: 1838 1839 -1840 226 -1841 0 1838 1839 -1840 226 -1842 0 1838 1839 -1840 226 -1843 0 c 0-1 --> -1 c (-b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ -b^{1, 226}_0 ∧ -p_226) -> ( b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ b^{1, 227}_0) c in CNF: c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ p_226 ∨ b^{1, 227}_2 c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ p_226 ∨ -b^{1, 227}_1 c b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ p_226 ∨ b^{1, 227}_0 c in DIMACS: 1838 1839 1840 226 1841 0 1838 1839 1840 226 -1842 0 1838 1839 1840 226 1843 0 c -1-1 --> -2 c ( b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ b^{1, 226}_0 ∧ -p_226) -> ( b^{1, 227}_2 ∧ b^{1, 227}_1 ∧ -b^{1, 227}_0) c in CNF: c -b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ p_226 ∨ b^{1, 227}_2 c -b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ p_226 ∨ b^{1, 227}_1 c -b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ p_226 ∨ -b^{1, 227}_0 c in DIMACS: -1838 1839 -1840 226 1841 0 -1838 1839 -1840 226 1842 0 -1838 1839 -1840 226 -1843 0 c -2-1 --> break c ( b^{1, 226}_2 ∧ b^{1, 226}_1 ∧ -b^{1, 226}_0 ∧ -p_226) -> break c in CNF: c -b^{1, 226}_2 ∨ -b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ p_226 ∨ break c in DIMACS: -1838 -1839 1840 226 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 226}_2 ∧ -b^{1, 226}_1 ∧ -b^{1, 226}_0 ∧ true) c in CNF: c -b^{1, 226}_2 ∨ b^{1, 226}_1 ∨ b^{1, 226}_0 ∨ false c in DIMACS: -1838 1839 1840 0 c 3 does not represent an automaton state. c -(-b^{1, 226}_2 ∧ b^{1, 226}_1 ∧ b^{1, 226}_0 ∧ true) c in CNF: c b^{1, 226}_2 ∨ -b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ false c in DIMACS: 1838 -1839 -1840 0 c -3 does not represent an automaton state. c -( b^{1, 226}_2 ∧ b^{1, 226}_1 ∧ b^{1, 226}_0 ∧ true) c in CNF: c -b^{1, 226}_2 ∨ -b^{1, 226}_1 ∨ -b^{1, 226}_0 ∨ false c in DIMACS: -1838 -1839 -1840 0 c i = 227 c -2+1 --> -1 c ( b^{1, 227}_2 ∧ b^{1, 227}_1 ∧ -b^{1, 227}_0 ∧ p_227) -> ( b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ b^{1, 228}_0) c in CNF: c -b^{1, 227}_2 ∨ -b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ -p_227 ∨ b^{1, 228}_2 c -b^{1, 227}_2 ∨ -b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ -p_227 ∨ -b^{1, 228}_1 c -b^{1, 227}_2 ∨ -b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ -p_227 ∨ b^{1, 228}_0 c in DIMACS: -1841 -1842 1843 -227 1844 0 -1841 -1842 1843 -227 -1845 0 -1841 -1842 1843 -227 1846 0 c -1+1 --> 0 c ( b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ b^{1, 227}_0 ∧ p_227) -> (-b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ -b^{1, 228}_0) c in CNF: c -b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ -p_227 ∨ -b^{1, 228}_2 c -b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ -p_227 ∨ -b^{1, 228}_1 c -b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ -p_227 ∨ -b^{1, 228}_0 c in DIMACS: -1841 1842 -1843 -227 -1844 0 -1841 1842 -1843 -227 -1845 0 -1841 1842 -1843 -227 -1846 0 c 0+1 --> 1 c (-b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ -b^{1, 227}_0 ∧ p_227) -> (-b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ b^{1, 228}_0) c in CNF: c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ -p_227 ∨ -b^{1, 228}_2 c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ -p_227 ∨ -b^{1, 228}_1 c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ -p_227 ∨ b^{1, 228}_0 c in DIMACS: 1841 1842 1843 -227 -1844 0 1841 1842 1843 -227 -1845 0 1841 1842 1843 -227 1846 0 c 1+1 --> 2 c (-b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ b^{1, 227}_0 ∧ p_227) -> (-b^{1, 228}_2 ∧ b^{1, 228}_1 ∧ -b^{1, 228}_0) c in CNF: c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ -p_227 ∨ -b^{1, 228}_2 c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ -p_227 ∨ b^{1, 228}_1 c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ -p_227 ∨ -b^{1, 228}_0 c in DIMACS: 1841 1842 -1843 -227 -1844 0 1841 1842 -1843 -227 1845 0 1841 1842 -1843 -227 -1846 0 c 2+1 --> break c (-b^{1, 227}_2 ∧ b^{1, 227}_1 ∧ -b^{1, 227}_0 ∧ p_227) -> break c in CNF: c b^{1, 227}_2 ∨ -b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ -p_227 ∨ break c in DIMACS: 1841 -1842 1843 -227 1162 0 c 2-1 --> 1 c (-b^{1, 227}_2 ∧ b^{1, 227}_1 ∧ -b^{1, 227}_0 ∧ -p_227) -> (-b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ b^{1, 228}_0) c in CNF: c b^{1, 227}_2 ∨ -b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ p_227 ∨ -b^{1, 228}_2 c b^{1, 227}_2 ∨ -b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ p_227 ∨ -b^{1, 228}_1 c b^{1, 227}_2 ∨ -b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ p_227 ∨ b^{1, 228}_0 c in DIMACS: 1841 -1842 1843 227 -1844 0 1841 -1842 1843 227 -1845 0 1841 -1842 1843 227 1846 0 c 1-1 --> 0 c (-b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ b^{1, 227}_0 ∧ -p_227) -> (-b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ -b^{1, 228}_0) c in CNF: c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ p_227 ∨ -b^{1, 228}_2 c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ p_227 ∨ -b^{1, 228}_1 c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ p_227 ∨ -b^{1, 228}_0 c in DIMACS: 1841 1842 -1843 227 -1844 0 1841 1842 -1843 227 -1845 0 1841 1842 -1843 227 -1846 0 c 0-1 --> -1 c (-b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ -b^{1, 227}_0 ∧ -p_227) -> ( b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ b^{1, 228}_0) c in CNF: c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ p_227 ∨ b^{1, 228}_2 c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ p_227 ∨ -b^{1, 228}_1 c b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ p_227 ∨ b^{1, 228}_0 c in DIMACS: 1841 1842 1843 227 1844 0 1841 1842 1843 227 -1845 0 1841 1842 1843 227 1846 0 c -1-1 --> -2 c ( b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ b^{1, 227}_0 ∧ -p_227) -> ( b^{1, 228}_2 ∧ b^{1, 228}_1 ∧ -b^{1, 228}_0) c in CNF: c -b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ p_227 ∨ b^{1, 228}_2 c -b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ p_227 ∨ b^{1, 228}_1 c -b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ p_227 ∨ -b^{1, 228}_0 c in DIMACS: -1841 1842 -1843 227 1844 0 -1841 1842 -1843 227 1845 0 -1841 1842 -1843 227 -1846 0 c -2-1 --> break c ( b^{1, 227}_2 ∧ b^{1, 227}_1 ∧ -b^{1, 227}_0 ∧ -p_227) -> break c in CNF: c -b^{1, 227}_2 ∨ -b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ p_227 ∨ break c in DIMACS: -1841 -1842 1843 227 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 227}_2 ∧ -b^{1, 227}_1 ∧ -b^{1, 227}_0 ∧ true) c in CNF: c -b^{1, 227}_2 ∨ b^{1, 227}_1 ∨ b^{1, 227}_0 ∨ false c in DIMACS: -1841 1842 1843 0 c 3 does not represent an automaton state. c -(-b^{1, 227}_2 ∧ b^{1, 227}_1 ∧ b^{1, 227}_0 ∧ true) c in CNF: c b^{1, 227}_2 ∨ -b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ false c in DIMACS: 1841 -1842 -1843 0 c -3 does not represent an automaton state. c -( b^{1, 227}_2 ∧ b^{1, 227}_1 ∧ b^{1, 227}_0 ∧ true) c in CNF: c -b^{1, 227}_2 ∨ -b^{1, 227}_1 ∨ -b^{1, 227}_0 ∨ false c in DIMACS: -1841 -1842 -1843 0 c i = 228 c -2+1 --> -1 c ( b^{1, 228}_2 ∧ b^{1, 228}_1 ∧ -b^{1, 228}_0 ∧ p_228) -> ( b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ b^{1, 229}_0) c in CNF: c -b^{1, 228}_2 ∨ -b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ -p_228 ∨ b^{1, 229}_2 c -b^{1, 228}_2 ∨ -b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ -p_228 ∨ -b^{1, 229}_1 c -b^{1, 228}_2 ∨ -b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ -p_228 ∨ b^{1, 229}_0 c in DIMACS: -1844 -1845 1846 -228 1847 0 -1844 -1845 1846 -228 -1848 0 -1844 -1845 1846 -228 1849 0 c -1+1 --> 0 c ( b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ b^{1, 228}_0 ∧ p_228) -> (-b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ -b^{1, 229}_0) c in CNF: c -b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ -p_228 ∨ -b^{1, 229}_2 c -b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ -p_228 ∨ -b^{1, 229}_1 c -b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ -p_228 ∨ -b^{1, 229}_0 c in DIMACS: -1844 1845 -1846 -228 -1847 0 -1844 1845 -1846 -228 -1848 0 -1844 1845 -1846 -228 -1849 0 c 0+1 --> 1 c (-b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ -b^{1, 228}_0 ∧ p_228) -> (-b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ b^{1, 229}_0) c in CNF: c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ -p_228 ∨ -b^{1, 229}_2 c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ -p_228 ∨ -b^{1, 229}_1 c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ -p_228 ∨ b^{1, 229}_0 c in DIMACS: 1844 1845 1846 -228 -1847 0 1844 1845 1846 -228 -1848 0 1844 1845 1846 -228 1849 0 c 1+1 --> 2 c (-b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ b^{1, 228}_0 ∧ p_228) -> (-b^{1, 229}_2 ∧ b^{1, 229}_1 ∧ -b^{1, 229}_0) c in CNF: c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ -p_228 ∨ -b^{1, 229}_2 c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ -p_228 ∨ b^{1, 229}_1 c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ -p_228 ∨ -b^{1, 229}_0 c in DIMACS: 1844 1845 -1846 -228 -1847 0 1844 1845 -1846 -228 1848 0 1844 1845 -1846 -228 -1849 0 c 2+1 --> break c (-b^{1, 228}_2 ∧ b^{1, 228}_1 ∧ -b^{1, 228}_0 ∧ p_228) -> break c in CNF: c b^{1, 228}_2 ∨ -b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ -p_228 ∨ break c in DIMACS: 1844 -1845 1846 -228 1162 0 c 2-1 --> 1 c (-b^{1, 228}_2 ∧ b^{1, 228}_1 ∧ -b^{1, 228}_0 ∧ -p_228) -> (-b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ b^{1, 229}_0) c in CNF: c b^{1, 228}_2 ∨ -b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ p_228 ∨ -b^{1, 229}_2 c b^{1, 228}_2 ∨ -b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ p_228 ∨ -b^{1, 229}_1 c b^{1, 228}_2 ∨ -b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ p_228 ∨ b^{1, 229}_0 c in DIMACS: 1844 -1845 1846 228 -1847 0 1844 -1845 1846 228 -1848 0 1844 -1845 1846 228 1849 0 c 1-1 --> 0 c (-b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ b^{1, 228}_0 ∧ -p_228) -> (-b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ -b^{1, 229}_0) c in CNF: c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ p_228 ∨ -b^{1, 229}_2 c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ p_228 ∨ -b^{1, 229}_1 c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ p_228 ∨ -b^{1, 229}_0 c in DIMACS: 1844 1845 -1846 228 -1847 0 1844 1845 -1846 228 -1848 0 1844 1845 -1846 228 -1849 0 c 0-1 --> -1 c (-b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ -b^{1, 228}_0 ∧ -p_228) -> ( b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ b^{1, 229}_0) c in CNF: c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ p_228 ∨ b^{1, 229}_2 c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ p_228 ∨ -b^{1, 229}_1 c b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ p_228 ∨ b^{1, 229}_0 c in DIMACS: 1844 1845 1846 228 1847 0 1844 1845 1846 228 -1848 0 1844 1845 1846 228 1849 0 c -1-1 --> -2 c ( b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ b^{1, 228}_0 ∧ -p_228) -> ( b^{1, 229}_2 ∧ b^{1, 229}_1 ∧ -b^{1, 229}_0) c in CNF: c -b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ p_228 ∨ b^{1, 229}_2 c -b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ p_228 ∨ b^{1, 229}_1 c -b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ p_228 ∨ -b^{1, 229}_0 c in DIMACS: -1844 1845 -1846 228 1847 0 -1844 1845 -1846 228 1848 0 -1844 1845 -1846 228 -1849 0 c -2-1 --> break c ( b^{1, 228}_2 ∧ b^{1, 228}_1 ∧ -b^{1, 228}_0 ∧ -p_228) -> break c in CNF: c -b^{1, 228}_2 ∨ -b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ p_228 ∨ break c in DIMACS: -1844 -1845 1846 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 228}_2 ∧ -b^{1, 228}_1 ∧ -b^{1, 228}_0 ∧ true) c in CNF: c -b^{1, 228}_2 ∨ b^{1, 228}_1 ∨ b^{1, 228}_0 ∨ false c in DIMACS: -1844 1845 1846 0 c 3 does not represent an automaton state. c -(-b^{1, 228}_2 ∧ b^{1, 228}_1 ∧ b^{1, 228}_0 ∧ true) c in CNF: c b^{1, 228}_2 ∨ -b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ false c in DIMACS: 1844 -1845 -1846 0 c -3 does not represent an automaton state. c -( b^{1, 228}_2 ∧ b^{1, 228}_1 ∧ b^{1, 228}_0 ∧ true) c in CNF: c -b^{1, 228}_2 ∨ -b^{1, 228}_1 ∨ -b^{1, 228}_0 ∨ false c in DIMACS: -1844 -1845 -1846 0 c i = 229 c -2+1 --> -1 c ( b^{1, 229}_2 ∧ b^{1, 229}_1 ∧ -b^{1, 229}_0 ∧ p_229) -> ( b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ b^{1, 230}_0) c in CNF: c -b^{1, 229}_2 ∨ -b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ -p_229 ∨ b^{1, 230}_2 c -b^{1, 229}_2 ∨ -b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ -p_229 ∨ -b^{1, 230}_1 c -b^{1, 229}_2 ∨ -b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ -p_229 ∨ b^{1, 230}_0 c in DIMACS: -1847 -1848 1849 -229 1850 0 -1847 -1848 1849 -229 -1851 0 -1847 -1848 1849 -229 1852 0 c -1+1 --> 0 c ( b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ b^{1, 229}_0 ∧ p_229) -> (-b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ -b^{1, 230}_0) c in CNF: c -b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ -p_229 ∨ -b^{1, 230}_2 c -b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ -p_229 ∨ -b^{1, 230}_1 c -b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ -p_229 ∨ -b^{1, 230}_0 c in DIMACS: -1847 1848 -1849 -229 -1850 0 -1847 1848 -1849 -229 -1851 0 -1847 1848 -1849 -229 -1852 0 c 0+1 --> 1 c (-b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ -b^{1, 229}_0 ∧ p_229) -> (-b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ b^{1, 230}_0) c in CNF: c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ -p_229 ∨ -b^{1, 230}_2 c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ -p_229 ∨ -b^{1, 230}_1 c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ -p_229 ∨ b^{1, 230}_0 c in DIMACS: 1847 1848 1849 -229 -1850 0 1847 1848 1849 -229 -1851 0 1847 1848 1849 -229 1852 0 c 1+1 --> 2 c (-b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ b^{1, 229}_0 ∧ p_229) -> (-b^{1, 230}_2 ∧ b^{1, 230}_1 ∧ -b^{1, 230}_0) c in CNF: c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ -p_229 ∨ -b^{1, 230}_2 c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ -p_229 ∨ b^{1, 230}_1 c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ -p_229 ∨ -b^{1, 230}_0 c in DIMACS: 1847 1848 -1849 -229 -1850 0 1847 1848 -1849 -229 1851 0 1847 1848 -1849 -229 -1852 0 c 2+1 --> break c (-b^{1, 229}_2 ∧ b^{1, 229}_1 ∧ -b^{1, 229}_0 ∧ p_229) -> break c in CNF: c b^{1, 229}_2 ∨ -b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ -p_229 ∨ break c in DIMACS: 1847 -1848 1849 -229 1162 0 c 2-1 --> 1 c (-b^{1, 229}_2 ∧ b^{1, 229}_1 ∧ -b^{1, 229}_0 ∧ -p_229) -> (-b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ b^{1, 230}_0) c in CNF: c b^{1, 229}_2 ∨ -b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ p_229 ∨ -b^{1, 230}_2 c b^{1, 229}_2 ∨ -b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ p_229 ∨ -b^{1, 230}_1 c b^{1, 229}_2 ∨ -b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ p_229 ∨ b^{1, 230}_0 c in DIMACS: 1847 -1848 1849 229 -1850 0 1847 -1848 1849 229 -1851 0 1847 -1848 1849 229 1852 0 c 1-1 --> 0 c (-b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ b^{1, 229}_0 ∧ -p_229) -> (-b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ -b^{1, 230}_0) c in CNF: c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ p_229 ∨ -b^{1, 230}_2 c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ p_229 ∨ -b^{1, 230}_1 c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ p_229 ∨ -b^{1, 230}_0 c in DIMACS: 1847 1848 -1849 229 -1850 0 1847 1848 -1849 229 -1851 0 1847 1848 -1849 229 -1852 0 c 0-1 --> -1 c (-b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ -b^{1, 229}_0 ∧ -p_229) -> ( b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ b^{1, 230}_0) c in CNF: c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ p_229 ∨ b^{1, 230}_2 c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ p_229 ∨ -b^{1, 230}_1 c b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ p_229 ∨ b^{1, 230}_0 c in DIMACS: 1847 1848 1849 229 1850 0 1847 1848 1849 229 -1851 0 1847 1848 1849 229 1852 0 c -1-1 --> -2 c ( b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ b^{1, 229}_0 ∧ -p_229) -> ( b^{1, 230}_2 ∧ b^{1, 230}_1 ∧ -b^{1, 230}_0) c in CNF: c -b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ p_229 ∨ b^{1, 230}_2 c -b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ p_229 ∨ b^{1, 230}_1 c -b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ p_229 ∨ -b^{1, 230}_0 c in DIMACS: -1847 1848 -1849 229 1850 0 -1847 1848 -1849 229 1851 0 -1847 1848 -1849 229 -1852 0 c -2-1 --> break c ( b^{1, 229}_2 ∧ b^{1, 229}_1 ∧ -b^{1, 229}_0 ∧ -p_229) -> break c in CNF: c -b^{1, 229}_2 ∨ -b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ p_229 ∨ break c in DIMACS: -1847 -1848 1849 229 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 229}_2 ∧ -b^{1, 229}_1 ∧ -b^{1, 229}_0 ∧ true) c in CNF: c -b^{1, 229}_2 ∨ b^{1, 229}_1 ∨ b^{1, 229}_0 ∨ false c in DIMACS: -1847 1848 1849 0 c 3 does not represent an automaton state. c -(-b^{1, 229}_2 ∧ b^{1, 229}_1 ∧ b^{1, 229}_0 ∧ true) c in CNF: c b^{1, 229}_2 ∨ -b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ false c in DIMACS: 1847 -1848 -1849 0 c -3 does not represent an automaton state. c -( b^{1, 229}_2 ∧ b^{1, 229}_1 ∧ b^{1, 229}_0 ∧ true) c in CNF: c -b^{1, 229}_2 ∨ -b^{1, 229}_1 ∨ -b^{1, 229}_0 ∨ false c in DIMACS: -1847 -1848 -1849 0 c i = 230 c -2+1 --> -1 c ( b^{1, 230}_2 ∧ b^{1, 230}_1 ∧ -b^{1, 230}_0 ∧ p_230) -> ( b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ b^{1, 231}_0) c in CNF: c -b^{1, 230}_2 ∨ -b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ -p_230 ∨ b^{1, 231}_2 c -b^{1, 230}_2 ∨ -b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ -p_230 ∨ -b^{1, 231}_1 c -b^{1, 230}_2 ∨ -b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ -p_230 ∨ b^{1, 231}_0 c in DIMACS: -1850 -1851 1852 -230 1853 0 -1850 -1851 1852 -230 -1854 0 -1850 -1851 1852 -230 1855 0 c -1+1 --> 0 c ( b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ b^{1, 230}_0 ∧ p_230) -> (-b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ -b^{1, 231}_0) c in CNF: c -b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ -p_230 ∨ -b^{1, 231}_2 c -b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ -p_230 ∨ -b^{1, 231}_1 c -b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ -p_230 ∨ -b^{1, 231}_0 c in DIMACS: -1850 1851 -1852 -230 -1853 0 -1850 1851 -1852 -230 -1854 0 -1850 1851 -1852 -230 -1855 0 c 0+1 --> 1 c (-b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ -b^{1, 230}_0 ∧ p_230) -> (-b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ b^{1, 231}_0) c in CNF: c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ -p_230 ∨ -b^{1, 231}_2 c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ -p_230 ∨ -b^{1, 231}_1 c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ -p_230 ∨ b^{1, 231}_0 c in DIMACS: 1850 1851 1852 -230 -1853 0 1850 1851 1852 -230 -1854 0 1850 1851 1852 -230 1855 0 c 1+1 --> 2 c (-b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ b^{1, 230}_0 ∧ p_230) -> (-b^{1, 231}_2 ∧ b^{1, 231}_1 ∧ -b^{1, 231}_0) c in CNF: c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ -p_230 ∨ -b^{1, 231}_2 c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ -p_230 ∨ b^{1, 231}_1 c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ -p_230 ∨ -b^{1, 231}_0 c in DIMACS: 1850 1851 -1852 -230 -1853 0 1850 1851 -1852 -230 1854 0 1850 1851 -1852 -230 -1855 0 c 2+1 --> break c (-b^{1, 230}_2 ∧ b^{1, 230}_1 ∧ -b^{1, 230}_0 ∧ p_230) -> break c in CNF: c b^{1, 230}_2 ∨ -b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ -p_230 ∨ break c in DIMACS: 1850 -1851 1852 -230 1162 0 c 2-1 --> 1 c (-b^{1, 230}_2 ∧ b^{1, 230}_1 ∧ -b^{1, 230}_0 ∧ -p_230) -> (-b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ b^{1, 231}_0) c in CNF: c b^{1, 230}_2 ∨ -b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ p_230 ∨ -b^{1, 231}_2 c b^{1, 230}_2 ∨ -b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ p_230 ∨ -b^{1, 231}_1 c b^{1, 230}_2 ∨ -b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ p_230 ∨ b^{1, 231}_0 c in DIMACS: 1850 -1851 1852 230 -1853 0 1850 -1851 1852 230 -1854 0 1850 -1851 1852 230 1855 0 c 1-1 --> 0 c (-b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ b^{1, 230}_0 ∧ -p_230) -> (-b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ -b^{1, 231}_0) c in CNF: c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ p_230 ∨ -b^{1, 231}_2 c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ p_230 ∨ -b^{1, 231}_1 c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ p_230 ∨ -b^{1, 231}_0 c in DIMACS: 1850 1851 -1852 230 -1853 0 1850 1851 -1852 230 -1854 0 1850 1851 -1852 230 -1855 0 c 0-1 --> -1 c (-b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ -b^{1, 230}_0 ∧ -p_230) -> ( b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ b^{1, 231}_0) c in CNF: c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ p_230 ∨ b^{1, 231}_2 c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ p_230 ∨ -b^{1, 231}_1 c b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ p_230 ∨ b^{1, 231}_0 c in DIMACS: 1850 1851 1852 230 1853 0 1850 1851 1852 230 -1854 0 1850 1851 1852 230 1855 0 c -1-1 --> -2 c ( b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ b^{1, 230}_0 ∧ -p_230) -> ( b^{1, 231}_2 ∧ b^{1, 231}_1 ∧ -b^{1, 231}_0) c in CNF: c -b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ p_230 ∨ b^{1, 231}_2 c -b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ p_230 ∨ b^{1, 231}_1 c -b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ p_230 ∨ -b^{1, 231}_0 c in DIMACS: -1850 1851 -1852 230 1853 0 -1850 1851 -1852 230 1854 0 -1850 1851 -1852 230 -1855 0 c -2-1 --> break c ( b^{1, 230}_2 ∧ b^{1, 230}_1 ∧ -b^{1, 230}_0 ∧ -p_230) -> break c in CNF: c -b^{1, 230}_2 ∨ -b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ p_230 ∨ break c in DIMACS: -1850 -1851 1852 230 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 230}_2 ∧ -b^{1, 230}_1 ∧ -b^{1, 230}_0 ∧ true) c in CNF: c -b^{1, 230}_2 ∨ b^{1, 230}_1 ∨ b^{1, 230}_0 ∨ false c in DIMACS: -1850 1851 1852 0 c 3 does not represent an automaton state. c -(-b^{1, 230}_2 ∧ b^{1, 230}_1 ∧ b^{1, 230}_0 ∧ true) c in CNF: c b^{1, 230}_2 ∨ -b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ false c in DIMACS: 1850 -1851 -1852 0 c -3 does not represent an automaton state. c -( b^{1, 230}_2 ∧ b^{1, 230}_1 ∧ b^{1, 230}_0 ∧ true) c in CNF: c -b^{1, 230}_2 ∨ -b^{1, 230}_1 ∨ -b^{1, 230}_0 ∨ false c in DIMACS: -1850 -1851 -1852 0 c i = 231 c -2+1 --> -1 c ( b^{1, 231}_2 ∧ b^{1, 231}_1 ∧ -b^{1, 231}_0 ∧ p_231) -> ( b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ b^{1, 232}_0) c in CNF: c -b^{1, 231}_2 ∨ -b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ -p_231 ∨ b^{1, 232}_2 c -b^{1, 231}_2 ∨ -b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ -p_231 ∨ -b^{1, 232}_1 c -b^{1, 231}_2 ∨ -b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ -p_231 ∨ b^{1, 232}_0 c in DIMACS: -1853 -1854 1855 -231 1856 0 -1853 -1854 1855 -231 -1857 0 -1853 -1854 1855 -231 1858 0 c -1+1 --> 0 c ( b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ b^{1, 231}_0 ∧ p_231) -> (-b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ -b^{1, 232}_0) c in CNF: c -b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ -p_231 ∨ -b^{1, 232}_2 c -b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ -p_231 ∨ -b^{1, 232}_1 c -b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ -p_231 ∨ -b^{1, 232}_0 c in DIMACS: -1853 1854 -1855 -231 -1856 0 -1853 1854 -1855 -231 -1857 0 -1853 1854 -1855 -231 -1858 0 c 0+1 --> 1 c (-b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ -b^{1, 231}_0 ∧ p_231) -> (-b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ b^{1, 232}_0) c in CNF: c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ -p_231 ∨ -b^{1, 232}_2 c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ -p_231 ∨ -b^{1, 232}_1 c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ -p_231 ∨ b^{1, 232}_0 c in DIMACS: 1853 1854 1855 -231 -1856 0 1853 1854 1855 -231 -1857 0 1853 1854 1855 -231 1858 0 c 1+1 --> 2 c (-b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ b^{1, 231}_0 ∧ p_231) -> (-b^{1, 232}_2 ∧ b^{1, 232}_1 ∧ -b^{1, 232}_0) c in CNF: c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ -p_231 ∨ -b^{1, 232}_2 c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ -p_231 ∨ b^{1, 232}_1 c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ -p_231 ∨ -b^{1, 232}_0 c in DIMACS: 1853 1854 -1855 -231 -1856 0 1853 1854 -1855 -231 1857 0 1853 1854 -1855 -231 -1858 0 c 2+1 --> break c (-b^{1, 231}_2 ∧ b^{1, 231}_1 ∧ -b^{1, 231}_0 ∧ p_231) -> break c in CNF: c b^{1, 231}_2 ∨ -b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ -p_231 ∨ break c in DIMACS: 1853 -1854 1855 -231 1162 0 c 2-1 --> 1 c (-b^{1, 231}_2 ∧ b^{1, 231}_1 ∧ -b^{1, 231}_0 ∧ -p_231) -> (-b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ b^{1, 232}_0) c in CNF: c b^{1, 231}_2 ∨ -b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ p_231 ∨ -b^{1, 232}_2 c b^{1, 231}_2 ∨ -b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ p_231 ∨ -b^{1, 232}_1 c b^{1, 231}_2 ∨ -b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ p_231 ∨ b^{1, 232}_0 c in DIMACS: 1853 -1854 1855 231 -1856 0 1853 -1854 1855 231 -1857 0 1853 -1854 1855 231 1858 0 c 1-1 --> 0 c (-b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ b^{1, 231}_0 ∧ -p_231) -> (-b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ -b^{1, 232}_0) c in CNF: c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ p_231 ∨ -b^{1, 232}_2 c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ p_231 ∨ -b^{1, 232}_1 c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ p_231 ∨ -b^{1, 232}_0 c in DIMACS: 1853 1854 -1855 231 -1856 0 1853 1854 -1855 231 -1857 0 1853 1854 -1855 231 -1858 0 c 0-1 --> -1 c (-b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ -b^{1, 231}_0 ∧ -p_231) -> ( b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ b^{1, 232}_0) c in CNF: c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ p_231 ∨ b^{1, 232}_2 c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ p_231 ∨ -b^{1, 232}_1 c b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ p_231 ∨ b^{1, 232}_0 c in DIMACS: 1853 1854 1855 231 1856 0 1853 1854 1855 231 -1857 0 1853 1854 1855 231 1858 0 c -1-1 --> -2 c ( b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ b^{1, 231}_0 ∧ -p_231) -> ( b^{1, 232}_2 ∧ b^{1, 232}_1 ∧ -b^{1, 232}_0) c in CNF: c -b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ p_231 ∨ b^{1, 232}_2 c -b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ p_231 ∨ b^{1, 232}_1 c -b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ p_231 ∨ -b^{1, 232}_0 c in DIMACS: -1853 1854 -1855 231 1856 0 -1853 1854 -1855 231 1857 0 -1853 1854 -1855 231 -1858 0 c -2-1 --> break c ( b^{1, 231}_2 ∧ b^{1, 231}_1 ∧ -b^{1, 231}_0 ∧ -p_231) -> break c in CNF: c -b^{1, 231}_2 ∨ -b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ p_231 ∨ break c in DIMACS: -1853 -1854 1855 231 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 231}_2 ∧ -b^{1, 231}_1 ∧ -b^{1, 231}_0 ∧ true) c in CNF: c -b^{1, 231}_2 ∨ b^{1, 231}_1 ∨ b^{1, 231}_0 ∨ false c in DIMACS: -1853 1854 1855 0 c 3 does not represent an automaton state. c -(-b^{1, 231}_2 ∧ b^{1, 231}_1 ∧ b^{1, 231}_0 ∧ true) c in CNF: c b^{1, 231}_2 ∨ -b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ false c in DIMACS: 1853 -1854 -1855 0 c -3 does not represent an automaton state. c -( b^{1, 231}_2 ∧ b^{1, 231}_1 ∧ b^{1, 231}_0 ∧ true) c in CNF: c -b^{1, 231}_2 ∨ -b^{1, 231}_1 ∨ -b^{1, 231}_0 ∨ false c in DIMACS: -1853 -1854 -1855 0 c i = 232 c -2+1 --> -1 c ( b^{1, 232}_2 ∧ b^{1, 232}_1 ∧ -b^{1, 232}_0 ∧ p_232) -> ( b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ b^{1, 233}_0) c in CNF: c -b^{1, 232}_2 ∨ -b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ -p_232 ∨ b^{1, 233}_2 c -b^{1, 232}_2 ∨ -b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ -p_232 ∨ -b^{1, 233}_1 c -b^{1, 232}_2 ∨ -b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ -p_232 ∨ b^{1, 233}_0 c in DIMACS: -1856 -1857 1858 -232 1859 0 -1856 -1857 1858 -232 -1860 0 -1856 -1857 1858 -232 1861 0 c -1+1 --> 0 c ( b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ b^{1, 232}_0 ∧ p_232) -> (-b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ -b^{1, 233}_0) c in CNF: c -b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ -p_232 ∨ -b^{1, 233}_2 c -b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ -p_232 ∨ -b^{1, 233}_1 c -b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ -p_232 ∨ -b^{1, 233}_0 c in DIMACS: -1856 1857 -1858 -232 -1859 0 -1856 1857 -1858 -232 -1860 0 -1856 1857 -1858 -232 -1861 0 c 0+1 --> 1 c (-b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ -b^{1, 232}_0 ∧ p_232) -> (-b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ b^{1, 233}_0) c in CNF: c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ -p_232 ∨ -b^{1, 233}_2 c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ -p_232 ∨ -b^{1, 233}_1 c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ -p_232 ∨ b^{1, 233}_0 c in DIMACS: 1856 1857 1858 -232 -1859 0 1856 1857 1858 -232 -1860 0 1856 1857 1858 -232 1861 0 c 1+1 --> 2 c (-b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ b^{1, 232}_0 ∧ p_232) -> (-b^{1, 233}_2 ∧ b^{1, 233}_1 ∧ -b^{1, 233}_0) c in CNF: c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ -p_232 ∨ -b^{1, 233}_2 c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ -p_232 ∨ b^{1, 233}_1 c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ -p_232 ∨ -b^{1, 233}_0 c in DIMACS: 1856 1857 -1858 -232 -1859 0 1856 1857 -1858 -232 1860 0 1856 1857 -1858 -232 -1861 0 c 2+1 --> break c (-b^{1, 232}_2 ∧ b^{1, 232}_1 ∧ -b^{1, 232}_0 ∧ p_232) -> break c in CNF: c b^{1, 232}_2 ∨ -b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ -p_232 ∨ break c in DIMACS: 1856 -1857 1858 -232 1162 0 c 2-1 --> 1 c (-b^{1, 232}_2 ∧ b^{1, 232}_1 ∧ -b^{1, 232}_0 ∧ -p_232) -> (-b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ b^{1, 233}_0) c in CNF: c b^{1, 232}_2 ∨ -b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ p_232 ∨ -b^{1, 233}_2 c b^{1, 232}_2 ∨ -b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ p_232 ∨ -b^{1, 233}_1 c b^{1, 232}_2 ∨ -b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ p_232 ∨ b^{1, 233}_0 c in DIMACS: 1856 -1857 1858 232 -1859 0 1856 -1857 1858 232 -1860 0 1856 -1857 1858 232 1861 0 c 1-1 --> 0 c (-b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ b^{1, 232}_0 ∧ -p_232) -> (-b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ -b^{1, 233}_0) c in CNF: c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ p_232 ∨ -b^{1, 233}_2 c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ p_232 ∨ -b^{1, 233}_1 c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ p_232 ∨ -b^{1, 233}_0 c in DIMACS: 1856 1857 -1858 232 -1859 0 1856 1857 -1858 232 -1860 0 1856 1857 -1858 232 -1861 0 c 0-1 --> -1 c (-b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ -b^{1, 232}_0 ∧ -p_232) -> ( b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ b^{1, 233}_0) c in CNF: c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ p_232 ∨ b^{1, 233}_2 c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ p_232 ∨ -b^{1, 233}_1 c b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ p_232 ∨ b^{1, 233}_0 c in DIMACS: 1856 1857 1858 232 1859 0 1856 1857 1858 232 -1860 0 1856 1857 1858 232 1861 0 c -1-1 --> -2 c ( b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ b^{1, 232}_0 ∧ -p_232) -> ( b^{1, 233}_2 ∧ b^{1, 233}_1 ∧ -b^{1, 233}_0) c in CNF: c -b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ p_232 ∨ b^{1, 233}_2 c -b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ p_232 ∨ b^{1, 233}_1 c -b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ p_232 ∨ -b^{1, 233}_0 c in DIMACS: -1856 1857 -1858 232 1859 0 -1856 1857 -1858 232 1860 0 -1856 1857 -1858 232 -1861 0 c -2-1 --> break c ( b^{1, 232}_2 ∧ b^{1, 232}_1 ∧ -b^{1, 232}_0 ∧ -p_232) -> break c in CNF: c -b^{1, 232}_2 ∨ -b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ p_232 ∨ break c in DIMACS: -1856 -1857 1858 232 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 232}_2 ∧ -b^{1, 232}_1 ∧ -b^{1, 232}_0 ∧ true) c in CNF: c -b^{1, 232}_2 ∨ b^{1, 232}_1 ∨ b^{1, 232}_0 ∨ false c in DIMACS: -1856 1857 1858 0 c 3 does not represent an automaton state. c -(-b^{1, 232}_2 ∧ b^{1, 232}_1 ∧ b^{1, 232}_0 ∧ true) c in CNF: c b^{1, 232}_2 ∨ -b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ false c in DIMACS: 1856 -1857 -1858 0 c -3 does not represent an automaton state. c -( b^{1, 232}_2 ∧ b^{1, 232}_1 ∧ b^{1, 232}_0 ∧ true) c in CNF: c -b^{1, 232}_2 ∨ -b^{1, 232}_1 ∨ -b^{1, 232}_0 ∨ false c in DIMACS: -1856 -1857 -1858 0 c i = 233 c -2+1 --> -1 c ( b^{1, 233}_2 ∧ b^{1, 233}_1 ∧ -b^{1, 233}_0 ∧ p_233) -> ( b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ b^{1, 234}_0) c in CNF: c -b^{1, 233}_2 ∨ -b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ -p_233 ∨ b^{1, 234}_2 c -b^{1, 233}_2 ∨ -b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ -p_233 ∨ -b^{1, 234}_1 c -b^{1, 233}_2 ∨ -b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ -p_233 ∨ b^{1, 234}_0 c in DIMACS: -1859 -1860 1861 -233 1862 0 -1859 -1860 1861 -233 -1863 0 -1859 -1860 1861 -233 1864 0 c -1+1 --> 0 c ( b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ b^{1, 233}_0 ∧ p_233) -> (-b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ -b^{1, 234}_0) c in CNF: c -b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ -p_233 ∨ -b^{1, 234}_2 c -b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ -p_233 ∨ -b^{1, 234}_1 c -b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ -p_233 ∨ -b^{1, 234}_0 c in DIMACS: -1859 1860 -1861 -233 -1862 0 -1859 1860 -1861 -233 -1863 0 -1859 1860 -1861 -233 -1864 0 c 0+1 --> 1 c (-b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ -b^{1, 233}_0 ∧ p_233) -> (-b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ b^{1, 234}_0) c in CNF: c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ -p_233 ∨ -b^{1, 234}_2 c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ -p_233 ∨ -b^{1, 234}_1 c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ -p_233 ∨ b^{1, 234}_0 c in DIMACS: 1859 1860 1861 -233 -1862 0 1859 1860 1861 -233 -1863 0 1859 1860 1861 -233 1864 0 c 1+1 --> 2 c (-b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ b^{1, 233}_0 ∧ p_233) -> (-b^{1, 234}_2 ∧ b^{1, 234}_1 ∧ -b^{1, 234}_0) c in CNF: c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ -p_233 ∨ -b^{1, 234}_2 c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ -p_233 ∨ b^{1, 234}_1 c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ -p_233 ∨ -b^{1, 234}_0 c in DIMACS: 1859 1860 -1861 -233 -1862 0 1859 1860 -1861 -233 1863 0 1859 1860 -1861 -233 -1864 0 c 2+1 --> break c (-b^{1, 233}_2 ∧ b^{1, 233}_1 ∧ -b^{1, 233}_0 ∧ p_233) -> break c in CNF: c b^{1, 233}_2 ∨ -b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ -p_233 ∨ break c in DIMACS: 1859 -1860 1861 -233 1162 0 c 2-1 --> 1 c (-b^{1, 233}_2 ∧ b^{1, 233}_1 ∧ -b^{1, 233}_0 ∧ -p_233) -> (-b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ b^{1, 234}_0) c in CNF: c b^{1, 233}_2 ∨ -b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ p_233 ∨ -b^{1, 234}_2 c b^{1, 233}_2 ∨ -b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ p_233 ∨ -b^{1, 234}_1 c b^{1, 233}_2 ∨ -b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ p_233 ∨ b^{1, 234}_0 c in DIMACS: 1859 -1860 1861 233 -1862 0 1859 -1860 1861 233 -1863 0 1859 -1860 1861 233 1864 0 c 1-1 --> 0 c (-b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ b^{1, 233}_0 ∧ -p_233) -> (-b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ -b^{1, 234}_0) c in CNF: c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ p_233 ∨ -b^{1, 234}_2 c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ p_233 ∨ -b^{1, 234}_1 c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ p_233 ∨ -b^{1, 234}_0 c in DIMACS: 1859 1860 -1861 233 -1862 0 1859 1860 -1861 233 -1863 0 1859 1860 -1861 233 -1864 0 c 0-1 --> -1 c (-b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ -b^{1, 233}_0 ∧ -p_233) -> ( b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ b^{1, 234}_0) c in CNF: c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ p_233 ∨ b^{1, 234}_2 c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ p_233 ∨ -b^{1, 234}_1 c b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ p_233 ∨ b^{1, 234}_0 c in DIMACS: 1859 1860 1861 233 1862 0 1859 1860 1861 233 -1863 0 1859 1860 1861 233 1864 0 c -1-1 --> -2 c ( b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ b^{1, 233}_0 ∧ -p_233) -> ( b^{1, 234}_2 ∧ b^{1, 234}_1 ∧ -b^{1, 234}_0) c in CNF: c -b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ p_233 ∨ b^{1, 234}_2 c -b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ p_233 ∨ b^{1, 234}_1 c -b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ p_233 ∨ -b^{1, 234}_0 c in DIMACS: -1859 1860 -1861 233 1862 0 -1859 1860 -1861 233 1863 0 -1859 1860 -1861 233 -1864 0 c -2-1 --> break c ( b^{1, 233}_2 ∧ b^{1, 233}_1 ∧ -b^{1, 233}_0 ∧ -p_233) -> break c in CNF: c -b^{1, 233}_2 ∨ -b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ p_233 ∨ break c in DIMACS: -1859 -1860 1861 233 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 233}_2 ∧ -b^{1, 233}_1 ∧ -b^{1, 233}_0 ∧ true) c in CNF: c -b^{1, 233}_2 ∨ b^{1, 233}_1 ∨ b^{1, 233}_0 ∨ false c in DIMACS: -1859 1860 1861 0 c 3 does not represent an automaton state. c -(-b^{1, 233}_2 ∧ b^{1, 233}_1 ∧ b^{1, 233}_0 ∧ true) c in CNF: c b^{1, 233}_2 ∨ -b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ false c in DIMACS: 1859 -1860 -1861 0 c -3 does not represent an automaton state. c -( b^{1, 233}_2 ∧ b^{1, 233}_1 ∧ b^{1, 233}_0 ∧ true) c in CNF: c -b^{1, 233}_2 ∨ -b^{1, 233}_1 ∨ -b^{1, 233}_0 ∨ false c in DIMACS: -1859 -1860 -1861 0 c i = 234 c -2+1 --> -1 c ( b^{1, 234}_2 ∧ b^{1, 234}_1 ∧ -b^{1, 234}_0 ∧ p_234) -> ( b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ b^{1, 235}_0) c in CNF: c -b^{1, 234}_2 ∨ -b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ -p_234 ∨ b^{1, 235}_2 c -b^{1, 234}_2 ∨ -b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ -p_234 ∨ -b^{1, 235}_1 c -b^{1, 234}_2 ∨ -b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ -p_234 ∨ b^{1, 235}_0 c in DIMACS: -1862 -1863 1864 -234 1865 0 -1862 -1863 1864 -234 -1866 0 -1862 -1863 1864 -234 1867 0 c -1+1 --> 0 c ( b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ b^{1, 234}_0 ∧ p_234) -> (-b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ -b^{1, 235}_0) c in CNF: c -b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ -p_234 ∨ -b^{1, 235}_2 c -b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ -p_234 ∨ -b^{1, 235}_1 c -b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ -p_234 ∨ -b^{1, 235}_0 c in DIMACS: -1862 1863 -1864 -234 -1865 0 -1862 1863 -1864 -234 -1866 0 -1862 1863 -1864 -234 -1867 0 c 0+1 --> 1 c (-b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ -b^{1, 234}_0 ∧ p_234) -> (-b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ b^{1, 235}_0) c in CNF: c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ -p_234 ∨ -b^{1, 235}_2 c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ -p_234 ∨ -b^{1, 235}_1 c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ -p_234 ∨ b^{1, 235}_0 c in DIMACS: 1862 1863 1864 -234 -1865 0 1862 1863 1864 -234 -1866 0 1862 1863 1864 -234 1867 0 c 1+1 --> 2 c (-b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ b^{1, 234}_0 ∧ p_234) -> (-b^{1, 235}_2 ∧ b^{1, 235}_1 ∧ -b^{1, 235}_0) c in CNF: c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ -p_234 ∨ -b^{1, 235}_2 c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ -p_234 ∨ b^{1, 235}_1 c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ -p_234 ∨ -b^{1, 235}_0 c in DIMACS: 1862 1863 -1864 -234 -1865 0 1862 1863 -1864 -234 1866 0 1862 1863 -1864 -234 -1867 0 c 2+1 --> break c (-b^{1, 234}_2 ∧ b^{1, 234}_1 ∧ -b^{1, 234}_0 ∧ p_234) -> break c in CNF: c b^{1, 234}_2 ∨ -b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ -p_234 ∨ break c in DIMACS: 1862 -1863 1864 -234 1162 0 c 2-1 --> 1 c (-b^{1, 234}_2 ∧ b^{1, 234}_1 ∧ -b^{1, 234}_0 ∧ -p_234) -> (-b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ b^{1, 235}_0) c in CNF: c b^{1, 234}_2 ∨ -b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ p_234 ∨ -b^{1, 235}_2 c b^{1, 234}_2 ∨ -b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ p_234 ∨ -b^{1, 235}_1 c b^{1, 234}_2 ∨ -b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ p_234 ∨ b^{1, 235}_0 c in DIMACS: 1862 -1863 1864 234 -1865 0 1862 -1863 1864 234 -1866 0 1862 -1863 1864 234 1867 0 c 1-1 --> 0 c (-b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ b^{1, 234}_0 ∧ -p_234) -> (-b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ -b^{1, 235}_0) c in CNF: c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ p_234 ∨ -b^{1, 235}_2 c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ p_234 ∨ -b^{1, 235}_1 c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ p_234 ∨ -b^{1, 235}_0 c in DIMACS: 1862 1863 -1864 234 -1865 0 1862 1863 -1864 234 -1866 0 1862 1863 -1864 234 -1867 0 c 0-1 --> -1 c (-b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ -b^{1, 234}_0 ∧ -p_234) -> ( b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ b^{1, 235}_0) c in CNF: c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ p_234 ∨ b^{1, 235}_2 c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ p_234 ∨ -b^{1, 235}_1 c b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ p_234 ∨ b^{1, 235}_0 c in DIMACS: 1862 1863 1864 234 1865 0 1862 1863 1864 234 -1866 0 1862 1863 1864 234 1867 0 c -1-1 --> -2 c ( b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ b^{1, 234}_0 ∧ -p_234) -> ( b^{1, 235}_2 ∧ b^{1, 235}_1 ∧ -b^{1, 235}_0) c in CNF: c -b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ p_234 ∨ b^{1, 235}_2 c -b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ p_234 ∨ b^{1, 235}_1 c -b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ p_234 ∨ -b^{1, 235}_0 c in DIMACS: -1862 1863 -1864 234 1865 0 -1862 1863 -1864 234 1866 0 -1862 1863 -1864 234 -1867 0 c -2-1 --> break c ( b^{1, 234}_2 ∧ b^{1, 234}_1 ∧ -b^{1, 234}_0 ∧ -p_234) -> break c in CNF: c -b^{1, 234}_2 ∨ -b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ p_234 ∨ break c in DIMACS: -1862 -1863 1864 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 234}_2 ∧ -b^{1, 234}_1 ∧ -b^{1, 234}_0 ∧ true) c in CNF: c -b^{1, 234}_2 ∨ b^{1, 234}_1 ∨ b^{1, 234}_0 ∨ false c in DIMACS: -1862 1863 1864 0 c 3 does not represent an automaton state. c -(-b^{1, 234}_2 ∧ b^{1, 234}_1 ∧ b^{1, 234}_0 ∧ true) c in CNF: c b^{1, 234}_2 ∨ -b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ false c in DIMACS: 1862 -1863 -1864 0 c -3 does not represent an automaton state. c -( b^{1, 234}_2 ∧ b^{1, 234}_1 ∧ b^{1, 234}_0 ∧ true) c in CNF: c -b^{1, 234}_2 ∨ -b^{1, 234}_1 ∨ -b^{1, 234}_0 ∨ false c in DIMACS: -1862 -1863 -1864 0 c i = 235 c -2+1 --> -1 c ( b^{1, 235}_2 ∧ b^{1, 235}_1 ∧ -b^{1, 235}_0 ∧ p_235) -> ( b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ b^{1, 236}_0) c in CNF: c -b^{1, 235}_2 ∨ -b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ -p_235 ∨ b^{1, 236}_2 c -b^{1, 235}_2 ∨ -b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ -p_235 ∨ -b^{1, 236}_1 c -b^{1, 235}_2 ∨ -b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ -p_235 ∨ b^{1, 236}_0 c in DIMACS: -1865 -1866 1867 -235 1868 0 -1865 -1866 1867 -235 -1869 0 -1865 -1866 1867 -235 1870 0 c -1+1 --> 0 c ( b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ b^{1, 235}_0 ∧ p_235) -> (-b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ -b^{1, 236}_0) c in CNF: c -b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ -p_235 ∨ -b^{1, 236}_2 c -b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ -p_235 ∨ -b^{1, 236}_1 c -b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ -p_235 ∨ -b^{1, 236}_0 c in DIMACS: -1865 1866 -1867 -235 -1868 0 -1865 1866 -1867 -235 -1869 0 -1865 1866 -1867 -235 -1870 0 c 0+1 --> 1 c (-b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ -b^{1, 235}_0 ∧ p_235) -> (-b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ b^{1, 236}_0) c in CNF: c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ -p_235 ∨ -b^{1, 236}_2 c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ -p_235 ∨ -b^{1, 236}_1 c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ -p_235 ∨ b^{1, 236}_0 c in DIMACS: 1865 1866 1867 -235 -1868 0 1865 1866 1867 -235 -1869 0 1865 1866 1867 -235 1870 0 c 1+1 --> 2 c (-b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ b^{1, 235}_0 ∧ p_235) -> (-b^{1, 236}_2 ∧ b^{1, 236}_1 ∧ -b^{1, 236}_0) c in CNF: c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ -p_235 ∨ -b^{1, 236}_2 c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ -p_235 ∨ b^{1, 236}_1 c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ -p_235 ∨ -b^{1, 236}_0 c in DIMACS: 1865 1866 -1867 -235 -1868 0 1865 1866 -1867 -235 1869 0 1865 1866 -1867 -235 -1870 0 c 2+1 --> break c (-b^{1, 235}_2 ∧ b^{1, 235}_1 ∧ -b^{1, 235}_0 ∧ p_235) -> break c in CNF: c b^{1, 235}_2 ∨ -b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ -p_235 ∨ break c in DIMACS: 1865 -1866 1867 -235 1162 0 c 2-1 --> 1 c (-b^{1, 235}_2 ∧ b^{1, 235}_1 ∧ -b^{1, 235}_0 ∧ -p_235) -> (-b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ b^{1, 236}_0) c in CNF: c b^{1, 235}_2 ∨ -b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ p_235 ∨ -b^{1, 236}_2 c b^{1, 235}_2 ∨ -b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ p_235 ∨ -b^{1, 236}_1 c b^{1, 235}_2 ∨ -b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ p_235 ∨ b^{1, 236}_0 c in DIMACS: 1865 -1866 1867 235 -1868 0 1865 -1866 1867 235 -1869 0 1865 -1866 1867 235 1870 0 c 1-1 --> 0 c (-b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ b^{1, 235}_0 ∧ -p_235) -> (-b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ -b^{1, 236}_0) c in CNF: c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ p_235 ∨ -b^{1, 236}_2 c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ p_235 ∨ -b^{1, 236}_1 c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ p_235 ∨ -b^{1, 236}_0 c in DIMACS: 1865 1866 -1867 235 -1868 0 1865 1866 -1867 235 -1869 0 1865 1866 -1867 235 -1870 0 c 0-1 --> -1 c (-b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ -b^{1, 235}_0 ∧ -p_235) -> ( b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ b^{1, 236}_0) c in CNF: c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ p_235 ∨ b^{1, 236}_2 c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ p_235 ∨ -b^{1, 236}_1 c b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ p_235 ∨ b^{1, 236}_0 c in DIMACS: 1865 1866 1867 235 1868 0 1865 1866 1867 235 -1869 0 1865 1866 1867 235 1870 0 c -1-1 --> -2 c ( b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ b^{1, 235}_0 ∧ -p_235) -> ( b^{1, 236}_2 ∧ b^{1, 236}_1 ∧ -b^{1, 236}_0) c in CNF: c -b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ p_235 ∨ b^{1, 236}_2 c -b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ p_235 ∨ b^{1, 236}_1 c -b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ p_235 ∨ -b^{1, 236}_0 c in DIMACS: -1865 1866 -1867 235 1868 0 -1865 1866 -1867 235 1869 0 -1865 1866 -1867 235 -1870 0 c -2-1 --> break c ( b^{1, 235}_2 ∧ b^{1, 235}_1 ∧ -b^{1, 235}_0 ∧ -p_235) -> break c in CNF: c -b^{1, 235}_2 ∨ -b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ p_235 ∨ break c in DIMACS: -1865 -1866 1867 235 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 235}_2 ∧ -b^{1, 235}_1 ∧ -b^{1, 235}_0 ∧ true) c in CNF: c -b^{1, 235}_2 ∨ b^{1, 235}_1 ∨ b^{1, 235}_0 ∨ false c in DIMACS: -1865 1866 1867 0 c 3 does not represent an automaton state. c -(-b^{1, 235}_2 ∧ b^{1, 235}_1 ∧ b^{1, 235}_0 ∧ true) c in CNF: c b^{1, 235}_2 ∨ -b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ false c in DIMACS: 1865 -1866 -1867 0 c -3 does not represent an automaton state. c -( b^{1, 235}_2 ∧ b^{1, 235}_1 ∧ b^{1, 235}_0 ∧ true) c in CNF: c -b^{1, 235}_2 ∨ -b^{1, 235}_1 ∨ -b^{1, 235}_0 ∨ false c in DIMACS: -1865 -1866 -1867 0 c i = 236 c -2+1 --> -1 c ( b^{1, 236}_2 ∧ b^{1, 236}_1 ∧ -b^{1, 236}_0 ∧ p_236) -> ( b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ b^{1, 237}_0) c in CNF: c -b^{1, 236}_2 ∨ -b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ -p_236 ∨ b^{1, 237}_2 c -b^{1, 236}_2 ∨ -b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ -p_236 ∨ -b^{1, 237}_1 c -b^{1, 236}_2 ∨ -b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ -p_236 ∨ b^{1, 237}_0 c in DIMACS: -1868 -1869 1870 -236 1871 0 -1868 -1869 1870 -236 -1872 0 -1868 -1869 1870 -236 1873 0 c -1+1 --> 0 c ( b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ b^{1, 236}_0 ∧ p_236) -> (-b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ -b^{1, 237}_0) c in CNF: c -b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ -p_236 ∨ -b^{1, 237}_2 c -b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ -p_236 ∨ -b^{1, 237}_1 c -b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ -p_236 ∨ -b^{1, 237}_0 c in DIMACS: -1868 1869 -1870 -236 -1871 0 -1868 1869 -1870 -236 -1872 0 -1868 1869 -1870 -236 -1873 0 c 0+1 --> 1 c (-b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ -b^{1, 236}_0 ∧ p_236) -> (-b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ b^{1, 237}_0) c in CNF: c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ -p_236 ∨ -b^{1, 237}_2 c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ -p_236 ∨ -b^{1, 237}_1 c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ -p_236 ∨ b^{1, 237}_0 c in DIMACS: 1868 1869 1870 -236 -1871 0 1868 1869 1870 -236 -1872 0 1868 1869 1870 -236 1873 0 c 1+1 --> 2 c (-b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ b^{1, 236}_0 ∧ p_236) -> (-b^{1, 237}_2 ∧ b^{1, 237}_1 ∧ -b^{1, 237}_0) c in CNF: c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ -p_236 ∨ -b^{1, 237}_2 c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ -p_236 ∨ b^{1, 237}_1 c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ -p_236 ∨ -b^{1, 237}_0 c in DIMACS: 1868 1869 -1870 -236 -1871 0 1868 1869 -1870 -236 1872 0 1868 1869 -1870 -236 -1873 0 c 2+1 --> break c (-b^{1, 236}_2 ∧ b^{1, 236}_1 ∧ -b^{1, 236}_0 ∧ p_236) -> break c in CNF: c b^{1, 236}_2 ∨ -b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ -p_236 ∨ break c in DIMACS: 1868 -1869 1870 -236 1162 0 c 2-1 --> 1 c (-b^{1, 236}_2 ∧ b^{1, 236}_1 ∧ -b^{1, 236}_0 ∧ -p_236) -> (-b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ b^{1, 237}_0) c in CNF: c b^{1, 236}_2 ∨ -b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ p_236 ∨ -b^{1, 237}_2 c b^{1, 236}_2 ∨ -b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ p_236 ∨ -b^{1, 237}_1 c b^{1, 236}_2 ∨ -b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ p_236 ∨ b^{1, 237}_0 c in DIMACS: 1868 -1869 1870 236 -1871 0 1868 -1869 1870 236 -1872 0 1868 -1869 1870 236 1873 0 c 1-1 --> 0 c (-b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ b^{1, 236}_0 ∧ -p_236) -> (-b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ -b^{1, 237}_0) c in CNF: c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ p_236 ∨ -b^{1, 237}_2 c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ p_236 ∨ -b^{1, 237}_1 c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ p_236 ∨ -b^{1, 237}_0 c in DIMACS: 1868 1869 -1870 236 -1871 0 1868 1869 -1870 236 -1872 0 1868 1869 -1870 236 -1873 0 c 0-1 --> -1 c (-b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ -b^{1, 236}_0 ∧ -p_236) -> ( b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ b^{1, 237}_0) c in CNF: c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ p_236 ∨ b^{1, 237}_2 c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ p_236 ∨ -b^{1, 237}_1 c b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ p_236 ∨ b^{1, 237}_0 c in DIMACS: 1868 1869 1870 236 1871 0 1868 1869 1870 236 -1872 0 1868 1869 1870 236 1873 0 c -1-1 --> -2 c ( b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ b^{1, 236}_0 ∧ -p_236) -> ( b^{1, 237}_2 ∧ b^{1, 237}_1 ∧ -b^{1, 237}_0) c in CNF: c -b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ p_236 ∨ b^{1, 237}_2 c -b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ p_236 ∨ b^{1, 237}_1 c -b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ p_236 ∨ -b^{1, 237}_0 c in DIMACS: -1868 1869 -1870 236 1871 0 -1868 1869 -1870 236 1872 0 -1868 1869 -1870 236 -1873 0 c -2-1 --> break c ( b^{1, 236}_2 ∧ b^{1, 236}_1 ∧ -b^{1, 236}_0 ∧ -p_236) -> break c in CNF: c -b^{1, 236}_2 ∨ -b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ p_236 ∨ break c in DIMACS: -1868 -1869 1870 236 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 236}_2 ∧ -b^{1, 236}_1 ∧ -b^{1, 236}_0 ∧ true) c in CNF: c -b^{1, 236}_2 ∨ b^{1, 236}_1 ∨ b^{1, 236}_0 ∨ false c in DIMACS: -1868 1869 1870 0 c 3 does not represent an automaton state. c -(-b^{1, 236}_2 ∧ b^{1, 236}_1 ∧ b^{1, 236}_0 ∧ true) c in CNF: c b^{1, 236}_2 ∨ -b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ false c in DIMACS: 1868 -1869 -1870 0 c -3 does not represent an automaton state. c -( b^{1, 236}_2 ∧ b^{1, 236}_1 ∧ b^{1, 236}_0 ∧ true) c in CNF: c -b^{1, 236}_2 ∨ -b^{1, 236}_1 ∨ -b^{1, 236}_0 ∨ false c in DIMACS: -1868 -1869 -1870 0 c i = 237 c -2+1 --> -1 c ( b^{1, 237}_2 ∧ b^{1, 237}_1 ∧ -b^{1, 237}_0 ∧ p_237) -> ( b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ b^{1, 238}_0) c in CNF: c -b^{1, 237}_2 ∨ -b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ -p_237 ∨ b^{1, 238}_2 c -b^{1, 237}_2 ∨ -b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ -p_237 ∨ -b^{1, 238}_1 c -b^{1, 237}_2 ∨ -b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ -p_237 ∨ b^{1, 238}_0 c in DIMACS: -1871 -1872 1873 -237 1874 0 -1871 -1872 1873 -237 -1875 0 -1871 -1872 1873 -237 1876 0 c -1+1 --> 0 c ( b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ b^{1, 237}_0 ∧ p_237) -> (-b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ -b^{1, 238}_0) c in CNF: c -b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ -p_237 ∨ -b^{1, 238}_2 c -b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ -p_237 ∨ -b^{1, 238}_1 c -b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ -p_237 ∨ -b^{1, 238}_0 c in DIMACS: -1871 1872 -1873 -237 -1874 0 -1871 1872 -1873 -237 -1875 0 -1871 1872 -1873 -237 -1876 0 c 0+1 --> 1 c (-b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ -b^{1, 237}_0 ∧ p_237) -> (-b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ b^{1, 238}_0) c in CNF: c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ -p_237 ∨ -b^{1, 238}_2 c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ -p_237 ∨ -b^{1, 238}_1 c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ -p_237 ∨ b^{1, 238}_0 c in DIMACS: 1871 1872 1873 -237 -1874 0 1871 1872 1873 -237 -1875 0 1871 1872 1873 -237 1876 0 c 1+1 --> 2 c (-b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ b^{1, 237}_0 ∧ p_237) -> (-b^{1, 238}_2 ∧ b^{1, 238}_1 ∧ -b^{1, 238}_0) c in CNF: c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ -p_237 ∨ -b^{1, 238}_2 c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ -p_237 ∨ b^{1, 238}_1 c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ -p_237 ∨ -b^{1, 238}_0 c in DIMACS: 1871 1872 -1873 -237 -1874 0 1871 1872 -1873 -237 1875 0 1871 1872 -1873 -237 -1876 0 c 2+1 --> break c (-b^{1, 237}_2 ∧ b^{1, 237}_1 ∧ -b^{1, 237}_0 ∧ p_237) -> break c in CNF: c b^{1, 237}_2 ∨ -b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ -p_237 ∨ break c in DIMACS: 1871 -1872 1873 -237 1162 0 c 2-1 --> 1 c (-b^{1, 237}_2 ∧ b^{1, 237}_1 ∧ -b^{1, 237}_0 ∧ -p_237) -> (-b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ b^{1, 238}_0) c in CNF: c b^{1, 237}_2 ∨ -b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ p_237 ∨ -b^{1, 238}_2 c b^{1, 237}_2 ∨ -b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ p_237 ∨ -b^{1, 238}_1 c b^{1, 237}_2 ∨ -b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ p_237 ∨ b^{1, 238}_0 c in DIMACS: 1871 -1872 1873 237 -1874 0 1871 -1872 1873 237 -1875 0 1871 -1872 1873 237 1876 0 c 1-1 --> 0 c (-b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ b^{1, 237}_0 ∧ -p_237) -> (-b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ -b^{1, 238}_0) c in CNF: c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ p_237 ∨ -b^{1, 238}_2 c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ p_237 ∨ -b^{1, 238}_1 c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ p_237 ∨ -b^{1, 238}_0 c in DIMACS: 1871 1872 -1873 237 -1874 0 1871 1872 -1873 237 -1875 0 1871 1872 -1873 237 -1876 0 c 0-1 --> -1 c (-b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ -b^{1, 237}_0 ∧ -p_237) -> ( b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ b^{1, 238}_0) c in CNF: c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ p_237 ∨ b^{1, 238}_2 c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ p_237 ∨ -b^{1, 238}_1 c b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ p_237 ∨ b^{1, 238}_0 c in DIMACS: 1871 1872 1873 237 1874 0 1871 1872 1873 237 -1875 0 1871 1872 1873 237 1876 0 c -1-1 --> -2 c ( b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ b^{1, 237}_0 ∧ -p_237) -> ( b^{1, 238}_2 ∧ b^{1, 238}_1 ∧ -b^{1, 238}_0) c in CNF: c -b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ p_237 ∨ b^{1, 238}_2 c -b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ p_237 ∨ b^{1, 238}_1 c -b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ p_237 ∨ -b^{1, 238}_0 c in DIMACS: -1871 1872 -1873 237 1874 0 -1871 1872 -1873 237 1875 0 -1871 1872 -1873 237 -1876 0 c -2-1 --> break c ( b^{1, 237}_2 ∧ b^{1, 237}_1 ∧ -b^{1, 237}_0 ∧ -p_237) -> break c in CNF: c -b^{1, 237}_2 ∨ -b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ p_237 ∨ break c in DIMACS: -1871 -1872 1873 237 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 237}_2 ∧ -b^{1, 237}_1 ∧ -b^{1, 237}_0 ∧ true) c in CNF: c -b^{1, 237}_2 ∨ b^{1, 237}_1 ∨ b^{1, 237}_0 ∨ false c in DIMACS: -1871 1872 1873 0 c 3 does not represent an automaton state. c -(-b^{1, 237}_2 ∧ b^{1, 237}_1 ∧ b^{1, 237}_0 ∧ true) c in CNF: c b^{1, 237}_2 ∨ -b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ false c in DIMACS: 1871 -1872 -1873 0 c -3 does not represent an automaton state. c -( b^{1, 237}_2 ∧ b^{1, 237}_1 ∧ b^{1, 237}_0 ∧ true) c in CNF: c -b^{1, 237}_2 ∨ -b^{1, 237}_1 ∨ -b^{1, 237}_0 ∨ false c in DIMACS: -1871 -1872 -1873 0 c i = 238 c -2+1 --> -1 c ( b^{1, 238}_2 ∧ b^{1, 238}_1 ∧ -b^{1, 238}_0 ∧ p_238) -> ( b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ b^{1, 239}_0) c in CNF: c -b^{1, 238}_2 ∨ -b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ -p_238 ∨ b^{1, 239}_2 c -b^{1, 238}_2 ∨ -b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ -p_238 ∨ -b^{1, 239}_1 c -b^{1, 238}_2 ∨ -b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ -p_238 ∨ b^{1, 239}_0 c in DIMACS: -1874 -1875 1876 -238 1877 0 -1874 -1875 1876 -238 -1878 0 -1874 -1875 1876 -238 1879 0 c -1+1 --> 0 c ( b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ b^{1, 238}_0 ∧ p_238) -> (-b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ -b^{1, 239}_0) c in CNF: c -b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ -p_238 ∨ -b^{1, 239}_2 c -b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ -p_238 ∨ -b^{1, 239}_1 c -b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ -p_238 ∨ -b^{1, 239}_0 c in DIMACS: -1874 1875 -1876 -238 -1877 0 -1874 1875 -1876 -238 -1878 0 -1874 1875 -1876 -238 -1879 0 c 0+1 --> 1 c (-b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ -b^{1, 238}_0 ∧ p_238) -> (-b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ b^{1, 239}_0) c in CNF: c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ -p_238 ∨ -b^{1, 239}_2 c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ -p_238 ∨ -b^{1, 239}_1 c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ -p_238 ∨ b^{1, 239}_0 c in DIMACS: 1874 1875 1876 -238 -1877 0 1874 1875 1876 -238 -1878 0 1874 1875 1876 -238 1879 0 c 1+1 --> 2 c (-b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ b^{1, 238}_0 ∧ p_238) -> (-b^{1, 239}_2 ∧ b^{1, 239}_1 ∧ -b^{1, 239}_0) c in CNF: c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ -p_238 ∨ -b^{1, 239}_2 c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ -p_238 ∨ b^{1, 239}_1 c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ -p_238 ∨ -b^{1, 239}_0 c in DIMACS: 1874 1875 -1876 -238 -1877 0 1874 1875 -1876 -238 1878 0 1874 1875 -1876 -238 -1879 0 c 2+1 --> break c (-b^{1, 238}_2 ∧ b^{1, 238}_1 ∧ -b^{1, 238}_0 ∧ p_238) -> break c in CNF: c b^{1, 238}_2 ∨ -b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ -p_238 ∨ break c in DIMACS: 1874 -1875 1876 -238 1162 0 c 2-1 --> 1 c (-b^{1, 238}_2 ∧ b^{1, 238}_1 ∧ -b^{1, 238}_0 ∧ -p_238) -> (-b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ b^{1, 239}_0) c in CNF: c b^{1, 238}_2 ∨ -b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ p_238 ∨ -b^{1, 239}_2 c b^{1, 238}_2 ∨ -b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ p_238 ∨ -b^{1, 239}_1 c b^{1, 238}_2 ∨ -b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ p_238 ∨ b^{1, 239}_0 c in DIMACS: 1874 -1875 1876 238 -1877 0 1874 -1875 1876 238 -1878 0 1874 -1875 1876 238 1879 0 c 1-1 --> 0 c (-b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ b^{1, 238}_0 ∧ -p_238) -> (-b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ -b^{1, 239}_0) c in CNF: c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ p_238 ∨ -b^{1, 239}_2 c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ p_238 ∨ -b^{1, 239}_1 c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ p_238 ∨ -b^{1, 239}_0 c in DIMACS: 1874 1875 -1876 238 -1877 0 1874 1875 -1876 238 -1878 0 1874 1875 -1876 238 -1879 0 c 0-1 --> -1 c (-b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ -b^{1, 238}_0 ∧ -p_238) -> ( b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ b^{1, 239}_0) c in CNF: c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ p_238 ∨ b^{1, 239}_2 c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ p_238 ∨ -b^{1, 239}_1 c b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ p_238 ∨ b^{1, 239}_0 c in DIMACS: 1874 1875 1876 238 1877 0 1874 1875 1876 238 -1878 0 1874 1875 1876 238 1879 0 c -1-1 --> -2 c ( b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ b^{1, 238}_0 ∧ -p_238) -> ( b^{1, 239}_2 ∧ b^{1, 239}_1 ∧ -b^{1, 239}_0) c in CNF: c -b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ p_238 ∨ b^{1, 239}_2 c -b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ p_238 ∨ b^{1, 239}_1 c -b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ p_238 ∨ -b^{1, 239}_0 c in DIMACS: -1874 1875 -1876 238 1877 0 -1874 1875 -1876 238 1878 0 -1874 1875 -1876 238 -1879 0 c -2-1 --> break c ( b^{1, 238}_2 ∧ b^{1, 238}_1 ∧ -b^{1, 238}_0 ∧ -p_238) -> break c in CNF: c -b^{1, 238}_2 ∨ -b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ p_238 ∨ break c in DIMACS: -1874 -1875 1876 238 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 238}_2 ∧ -b^{1, 238}_1 ∧ -b^{1, 238}_0 ∧ true) c in CNF: c -b^{1, 238}_2 ∨ b^{1, 238}_1 ∨ b^{1, 238}_0 ∨ false c in DIMACS: -1874 1875 1876 0 c 3 does not represent an automaton state. c -(-b^{1, 238}_2 ∧ b^{1, 238}_1 ∧ b^{1, 238}_0 ∧ true) c in CNF: c b^{1, 238}_2 ∨ -b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ false c in DIMACS: 1874 -1875 -1876 0 c -3 does not represent an automaton state. c -( b^{1, 238}_2 ∧ b^{1, 238}_1 ∧ b^{1, 238}_0 ∧ true) c in CNF: c -b^{1, 238}_2 ∨ -b^{1, 238}_1 ∨ -b^{1, 238}_0 ∨ false c in DIMACS: -1874 -1875 -1876 0 c i = 239 c -2+1 --> -1 c ( b^{1, 239}_2 ∧ b^{1, 239}_1 ∧ -b^{1, 239}_0 ∧ p_239) -> ( b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ b^{1, 240}_0) c in CNF: c -b^{1, 239}_2 ∨ -b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ -p_239 ∨ b^{1, 240}_2 c -b^{1, 239}_2 ∨ -b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ -p_239 ∨ -b^{1, 240}_1 c -b^{1, 239}_2 ∨ -b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ -p_239 ∨ b^{1, 240}_0 c in DIMACS: -1877 -1878 1879 -239 1880 0 -1877 -1878 1879 -239 -1881 0 -1877 -1878 1879 -239 1882 0 c -1+1 --> 0 c ( b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ b^{1, 239}_0 ∧ p_239) -> (-b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ -b^{1, 240}_0) c in CNF: c -b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ -p_239 ∨ -b^{1, 240}_2 c -b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ -p_239 ∨ -b^{1, 240}_1 c -b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ -p_239 ∨ -b^{1, 240}_0 c in DIMACS: -1877 1878 -1879 -239 -1880 0 -1877 1878 -1879 -239 -1881 0 -1877 1878 -1879 -239 -1882 0 c 0+1 --> 1 c (-b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ -b^{1, 239}_0 ∧ p_239) -> (-b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ b^{1, 240}_0) c in CNF: c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ -p_239 ∨ -b^{1, 240}_2 c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ -p_239 ∨ -b^{1, 240}_1 c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ -p_239 ∨ b^{1, 240}_0 c in DIMACS: 1877 1878 1879 -239 -1880 0 1877 1878 1879 -239 -1881 0 1877 1878 1879 -239 1882 0 c 1+1 --> 2 c (-b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ b^{1, 239}_0 ∧ p_239) -> (-b^{1, 240}_2 ∧ b^{1, 240}_1 ∧ -b^{1, 240}_0) c in CNF: c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ -p_239 ∨ -b^{1, 240}_2 c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ -p_239 ∨ b^{1, 240}_1 c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ -p_239 ∨ -b^{1, 240}_0 c in DIMACS: 1877 1878 -1879 -239 -1880 0 1877 1878 -1879 -239 1881 0 1877 1878 -1879 -239 -1882 0 c 2+1 --> break c (-b^{1, 239}_2 ∧ b^{1, 239}_1 ∧ -b^{1, 239}_0 ∧ p_239) -> break c in CNF: c b^{1, 239}_2 ∨ -b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ -p_239 ∨ break c in DIMACS: 1877 -1878 1879 -239 1162 0 c 2-1 --> 1 c (-b^{1, 239}_2 ∧ b^{1, 239}_1 ∧ -b^{1, 239}_0 ∧ -p_239) -> (-b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ b^{1, 240}_0) c in CNF: c b^{1, 239}_2 ∨ -b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ p_239 ∨ -b^{1, 240}_2 c b^{1, 239}_2 ∨ -b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ p_239 ∨ -b^{1, 240}_1 c b^{1, 239}_2 ∨ -b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ p_239 ∨ b^{1, 240}_0 c in DIMACS: 1877 -1878 1879 239 -1880 0 1877 -1878 1879 239 -1881 0 1877 -1878 1879 239 1882 0 c 1-1 --> 0 c (-b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ b^{1, 239}_0 ∧ -p_239) -> (-b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ -b^{1, 240}_0) c in CNF: c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ p_239 ∨ -b^{1, 240}_2 c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ p_239 ∨ -b^{1, 240}_1 c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ p_239 ∨ -b^{1, 240}_0 c in DIMACS: 1877 1878 -1879 239 -1880 0 1877 1878 -1879 239 -1881 0 1877 1878 -1879 239 -1882 0 c 0-1 --> -1 c (-b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ -b^{1, 239}_0 ∧ -p_239) -> ( b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ b^{1, 240}_0) c in CNF: c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ p_239 ∨ b^{1, 240}_2 c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ p_239 ∨ -b^{1, 240}_1 c b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ p_239 ∨ b^{1, 240}_0 c in DIMACS: 1877 1878 1879 239 1880 0 1877 1878 1879 239 -1881 0 1877 1878 1879 239 1882 0 c -1-1 --> -2 c ( b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ b^{1, 239}_0 ∧ -p_239) -> ( b^{1, 240}_2 ∧ b^{1, 240}_1 ∧ -b^{1, 240}_0) c in CNF: c -b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ p_239 ∨ b^{1, 240}_2 c -b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ p_239 ∨ b^{1, 240}_1 c -b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ p_239 ∨ -b^{1, 240}_0 c in DIMACS: -1877 1878 -1879 239 1880 0 -1877 1878 -1879 239 1881 0 -1877 1878 -1879 239 -1882 0 c -2-1 --> break c ( b^{1, 239}_2 ∧ b^{1, 239}_1 ∧ -b^{1, 239}_0 ∧ -p_239) -> break c in CNF: c -b^{1, 239}_2 ∨ -b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ p_239 ∨ break c in DIMACS: -1877 -1878 1879 239 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 239}_2 ∧ -b^{1, 239}_1 ∧ -b^{1, 239}_0 ∧ true) c in CNF: c -b^{1, 239}_2 ∨ b^{1, 239}_1 ∨ b^{1, 239}_0 ∨ false c in DIMACS: -1877 1878 1879 0 c 3 does not represent an automaton state. c -(-b^{1, 239}_2 ∧ b^{1, 239}_1 ∧ b^{1, 239}_0 ∧ true) c in CNF: c b^{1, 239}_2 ∨ -b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ false c in DIMACS: 1877 -1878 -1879 0 c -3 does not represent an automaton state. c -( b^{1, 239}_2 ∧ b^{1, 239}_1 ∧ b^{1, 239}_0 ∧ true) c in CNF: c -b^{1, 239}_2 ∨ -b^{1, 239}_1 ∨ -b^{1, 239}_0 ∨ false c in DIMACS: -1877 -1878 -1879 0 c i = 240 c -2+1 --> -1 c ( b^{1, 240}_2 ∧ b^{1, 240}_1 ∧ -b^{1, 240}_0 ∧ p_240) -> ( b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ b^{1, 241}_0) c in CNF: c -b^{1, 240}_2 ∨ -b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ -p_240 ∨ b^{1, 241}_2 c -b^{1, 240}_2 ∨ -b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ -p_240 ∨ -b^{1, 241}_1 c -b^{1, 240}_2 ∨ -b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ -p_240 ∨ b^{1, 241}_0 c in DIMACS: -1880 -1881 1882 -240 1883 0 -1880 -1881 1882 -240 -1884 0 -1880 -1881 1882 -240 1885 0 c -1+1 --> 0 c ( b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ b^{1, 240}_0 ∧ p_240) -> (-b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ -b^{1, 241}_0) c in CNF: c -b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ -p_240 ∨ -b^{1, 241}_2 c -b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ -p_240 ∨ -b^{1, 241}_1 c -b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ -p_240 ∨ -b^{1, 241}_0 c in DIMACS: -1880 1881 -1882 -240 -1883 0 -1880 1881 -1882 -240 -1884 0 -1880 1881 -1882 -240 -1885 0 c 0+1 --> 1 c (-b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ -b^{1, 240}_0 ∧ p_240) -> (-b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ b^{1, 241}_0) c in CNF: c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ -p_240 ∨ -b^{1, 241}_2 c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ -p_240 ∨ -b^{1, 241}_1 c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ -p_240 ∨ b^{1, 241}_0 c in DIMACS: 1880 1881 1882 -240 -1883 0 1880 1881 1882 -240 -1884 0 1880 1881 1882 -240 1885 0 c 1+1 --> 2 c (-b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ b^{1, 240}_0 ∧ p_240) -> (-b^{1, 241}_2 ∧ b^{1, 241}_1 ∧ -b^{1, 241}_0) c in CNF: c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ -p_240 ∨ -b^{1, 241}_2 c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ -p_240 ∨ b^{1, 241}_1 c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ -p_240 ∨ -b^{1, 241}_0 c in DIMACS: 1880 1881 -1882 -240 -1883 0 1880 1881 -1882 -240 1884 0 1880 1881 -1882 -240 -1885 0 c 2+1 --> break c (-b^{1, 240}_2 ∧ b^{1, 240}_1 ∧ -b^{1, 240}_0 ∧ p_240) -> break c in CNF: c b^{1, 240}_2 ∨ -b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ -p_240 ∨ break c in DIMACS: 1880 -1881 1882 -240 1162 0 c 2-1 --> 1 c (-b^{1, 240}_2 ∧ b^{1, 240}_1 ∧ -b^{1, 240}_0 ∧ -p_240) -> (-b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ b^{1, 241}_0) c in CNF: c b^{1, 240}_2 ∨ -b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ p_240 ∨ -b^{1, 241}_2 c b^{1, 240}_2 ∨ -b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ p_240 ∨ -b^{1, 241}_1 c b^{1, 240}_2 ∨ -b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ p_240 ∨ b^{1, 241}_0 c in DIMACS: 1880 -1881 1882 240 -1883 0 1880 -1881 1882 240 -1884 0 1880 -1881 1882 240 1885 0 c 1-1 --> 0 c (-b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ b^{1, 240}_0 ∧ -p_240) -> (-b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ -b^{1, 241}_0) c in CNF: c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ p_240 ∨ -b^{1, 241}_2 c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ p_240 ∨ -b^{1, 241}_1 c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ p_240 ∨ -b^{1, 241}_0 c in DIMACS: 1880 1881 -1882 240 -1883 0 1880 1881 -1882 240 -1884 0 1880 1881 -1882 240 -1885 0 c 0-1 --> -1 c (-b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ -b^{1, 240}_0 ∧ -p_240) -> ( b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ b^{1, 241}_0) c in CNF: c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ p_240 ∨ b^{1, 241}_2 c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ p_240 ∨ -b^{1, 241}_1 c b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ p_240 ∨ b^{1, 241}_0 c in DIMACS: 1880 1881 1882 240 1883 0 1880 1881 1882 240 -1884 0 1880 1881 1882 240 1885 0 c -1-1 --> -2 c ( b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ b^{1, 240}_0 ∧ -p_240) -> ( b^{1, 241}_2 ∧ b^{1, 241}_1 ∧ -b^{1, 241}_0) c in CNF: c -b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ p_240 ∨ b^{1, 241}_2 c -b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ p_240 ∨ b^{1, 241}_1 c -b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ p_240 ∨ -b^{1, 241}_0 c in DIMACS: -1880 1881 -1882 240 1883 0 -1880 1881 -1882 240 1884 0 -1880 1881 -1882 240 -1885 0 c -2-1 --> break c ( b^{1, 240}_2 ∧ b^{1, 240}_1 ∧ -b^{1, 240}_0 ∧ -p_240) -> break c in CNF: c -b^{1, 240}_2 ∨ -b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ p_240 ∨ break c in DIMACS: -1880 -1881 1882 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 240}_2 ∧ -b^{1, 240}_1 ∧ -b^{1, 240}_0 ∧ true) c in CNF: c -b^{1, 240}_2 ∨ b^{1, 240}_1 ∨ b^{1, 240}_0 ∨ false c in DIMACS: -1880 1881 1882 0 c 3 does not represent an automaton state. c -(-b^{1, 240}_2 ∧ b^{1, 240}_1 ∧ b^{1, 240}_0 ∧ true) c in CNF: c b^{1, 240}_2 ∨ -b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ false c in DIMACS: 1880 -1881 -1882 0 c -3 does not represent an automaton state. c -( b^{1, 240}_2 ∧ b^{1, 240}_1 ∧ b^{1, 240}_0 ∧ true) c in CNF: c -b^{1, 240}_2 ∨ -b^{1, 240}_1 ∨ -b^{1, 240}_0 ∨ false c in DIMACS: -1880 -1881 -1882 0 c i = 241 c -2+1 --> -1 c ( b^{1, 241}_2 ∧ b^{1, 241}_1 ∧ -b^{1, 241}_0 ∧ p_241) -> ( b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ b^{1, 242}_0) c in CNF: c -b^{1, 241}_2 ∨ -b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ -p_241 ∨ b^{1, 242}_2 c -b^{1, 241}_2 ∨ -b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ -p_241 ∨ -b^{1, 242}_1 c -b^{1, 241}_2 ∨ -b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ -p_241 ∨ b^{1, 242}_0 c in DIMACS: -1883 -1884 1885 -241 1886 0 -1883 -1884 1885 -241 -1887 0 -1883 -1884 1885 -241 1888 0 c -1+1 --> 0 c ( b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ b^{1, 241}_0 ∧ p_241) -> (-b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ -b^{1, 242}_0) c in CNF: c -b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ -p_241 ∨ -b^{1, 242}_2 c -b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ -p_241 ∨ -b^{1, 242}_1 c -b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ -p_241 ∨ -b^{1, 242}_0 c in DIMACS: -1883 1884 -1885 -241 -1886 0 -1883 1884 -1885 -241 -1887 0 -1883 1884 -1885 -241 -1888 0 c 0+1 --> 1 c (-b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ -b^{1, 241}_0 ∧ p_241) -> (-b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ b^{1, 242}_0) c in CNF: c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ -p_241 ∨ -b^{1, 242}_2 c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ -p_241 ∨ -b^{1, 242}_1 c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ -p_241 ∨ b^{1, 242}_0 c in DIMACS: 1883 1884 1885 -241 -1886 0 1883 1884 1885 -241 -1887 0 1883 1884 1885 -241 1888 0 c 1+1 --> 2 c (-b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ b^{1, 241}_0 ∧ p_241) -> (-b^{1, 242}_2 ∧ b^{1, 242}_1 ∧ -b^{1, 242}_0) c in CNF: c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ -p_241 ∨ -b^{1, 242}_2 c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ -p_241 ∨ b^{1, 242}_1 c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ -p_241 ∨ -b^{1, 242}_0 c in DIMACS: 1883 1884 -1885 -241 -1886 0 1883 1884 -1885 -241 1887 0 1883 1884 -1885 -241 -1888 0 c 2+1 --> break c (-b^{1, 241}_2 ∧ b^{1, 241}_1 ∧ -b^{1, 241}_0 ∧ p_241) -> break c in CNF: c b^{1, 241}_2 ∨ -b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ -p_241 ∨ break c in DIMACS: 1883 -1884 1885 -241 1162 0 c 2-1 --> 1 c (-b^{1, 241}_2 ∧ b^{1, 241}_1 ∧ -b^{1, 241}_0 ∧ -p_241) -> (-b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ b^{1, 242}_0) c in CNF: c b^{1, 241}_2 ∨ -b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ p_241 ∨ -b^{1, 242}_2 c b^{1, 241}_2 ∨ -b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ p_241 ∨ -b^{1, 242}_1 c b^{1, 241}_2 ∨ -b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ p_241 ∨ b^{1, 242}_0 c in DIMACS: 1883 -1884 1885 241 -1886 0 1883 -1884 1885 241 -1887 0 1883 -1884 1885 241 1888 0 c 1-1 --> 0 c (-b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ b^{1, 241}_0 ∧ -p_241) -> (-b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ -b^{1, 242}_0) c in CNF: c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ p_241 ∨ -b^{1, 242}_2 c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ p_241 ∨ -b^{1, 242}_1 c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ p_241 ∨ -b^{1, 242}_0 c in DIMACS: 1883 1884 -1885 241 -1886 0 1883 1884 -1885 241 -1887 0 1883 1884 -1885 241 -1888 0 c 0-1 --> -1 c (-b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ -b^{1, 241}_0 ∧ -p_241) -> ( b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ b^{1, 242}_0) c in CNF: c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ p_241 ∨ b^{1, 242}_2 c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ p_241 ∨ -b^{1, 242}_1 c b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ p_241 ∨ b^{1, 242}_0 c in DIMACS: 1883 1884 1885 241 1886 0 1883 1884 1885 241 -1887 0 1883 1884 1885 241 1888 0 c -1-1 --> -2 c ( b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ b^{1, 241}_0 ∧ -p_241) -> ( b^{1, 242}_2 ∧ b^{1, 242}_1 ∧ -b^{1, 242}_0) c in CNF: c -b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ p_241 ∨ b^{1, 242}_2 c -b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ p_241 ∨ b^{1, 242}_1 c -b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ p_241 ∨ -b^{1, 242}_0 c in DIMACS: -1883 1884 -1885 241 1886 0 -1883 1884 -1885 241 1887 0 -1883 1884 -1885 241 -1888 0 c -2-1 --> break c ( b^{1, 241}_2 ∧ b^{1, 241}_1 ∧ -b^{1, 241}_0 ∧ -p_241) -> break c in CNF: c -b^{1, 241}_2 ∨ -b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ p_241 ∨ break c in DIMACS: -1883 -1884 1885 241 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 241}_2 ∧ -b^{1, 241}_1 ∧ -b^{1, 241}_0 ∧ true) c in CNF: c -b^{1, 241}_2 ∨ b^{1, 241}_1 ∨ b^{1, 241}_0 ∨ false c in DIMACS: -1883 1884 1885 0 c 3 does not represent an automaton state. c -(-b^{1, 241}_2 ∧ b^{1, 241}_1 ∧ b^{1, 241}_0 ∧ true) c in CNF: c b^{1, 241}_2 ∨ -b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ false c in DIMACS: 1883 -1884 -1885 0 c -3 does not represent an automaton state. c -( b^{1, 241}_2 ∧ b^{1, 241}_1 ∧ b^{1, 241}_0 ∧ true) c in CNF: c -b^{1, 241}_2 ∨ -b^{1, 241}_1 ∨ -b^{1, 241}_0 ∨ false c in DIMACS: -1883 -1884 -1885 0 c i = 242 c -2+1 --> -1 c ( b^{1, 242}_2 ∧ b^{1, 242}_1 ∧ -b^{1, 242}_0 ∧ p_242) -> ( b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ b^{1, 243}_0) c in CNF: c -b^{1, 242}_2 ∨ -b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ -p_242 ∨ b^{1, 243}_2 c -b^{1, 242}_2 ∨ -b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ -p_242 ∨ -b^{1, 243}_1 c -b^{1, 242}_2 ∨ -b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ -p_242 ∨ b^{1, 243}_0 c in DIMACS: -1886 -1887 1888 -242 1889 0 -1886 -1887 1888 -242 -1890 0 -1886 -1887 1888 -242 1891 0 c -1+1 --> 0 c ( b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ b^{1, 242}_0 ∧ p_242) -> (-b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ -b^{1, 243}_0) c in CNF: c -b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ -p_242 ∨ -b^{1, 243}_2 c -b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ -p_242 ∨ -b^{1, 243}_1 c -b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ -p_242 ∨ -b^{1, 243}_0 c in DIMACS: -1886 1887 -1888 -242 -1889 0 -1886 1887 -1888 -242 -1890 0 -1886 1887 -1888 -242 -1891 0 c 0+1 --> 1 c (-b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ -b^{1, 242}_0 ∧ p_242) -> (-b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ b^{1, 243}_0) c in CNF: c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ -p_242 ∨ -b^{1, 243}_2 c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ -p_242 ∨ -b^{1, 243}_1 c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ -p_242 ∨ b^{1, 243}_0 c in DIMACS: 1886 1887 1888 -242 -1889 0 1886 1887 1888 -242 -1890 0 1886 1887 1888 -242 1891 0 c 1+1 --> 2 c (-b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ b^{1, 242}_0 ∧ p_242) -> (-b^{1, 243}_2 ∧ b^{1, 243}_1 ∧ -b^{1, 243}_0) c in CNF: c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ -p_242 ∨ -b^{1, 243}_2 c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ -p_242 ∨ b^{1, 243}_1 c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ -p_242 ∨ -b^{1, 243}_0 c in DIMACS: 1886 1887 -1888 -242 -1889 0 1886 1887 -1888 -242 1890 0 1886 1887 -1888 -242 -1891 0 c 2+1 --> break c (-b^{1, 242}_2 ∧ b^{1, 242}_1 ∧ -b^{1, 242}_0 ∧ p_242) -> break c in CNF: c b^{1, 242}_2 ∨ -b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ -p_242 ∨ break c in DIMACS: 1886 -1887 1888 -242 1162 0 c 2-1 --> 1 c (-b^{1, 242}_2 ∧ b^{1, 242}_1 ∧ -b^{1, 242}_0 ∧ -p_242) -> (-b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ b^{1, 243}_0) c in CNF: c b^{1, 242}_2 ∨ -b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ p_242 ∨ -b^{1, 243}_2 c b^{1, 242}_2 ∨ -b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ p_242 ∨ -b^{1, 243}_1 c b^{1, 242}_2 ∨ -b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ p_242 ∨ b^{1, 243}_0 c in DIMACS: 1886 -1887 1888 242 -1889 0 1886 -1887 1888 242 -1890 0 1886 -1887 1888 242 1891 0 c 1-1 --> 0 c (-b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ b^{1, 242}_0 ∧ -p_242) -> (-b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ -b^{1, 243}_0) c in CNF: c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ p_242 ∨ -b^{1, 243}_2 c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ p_242 ∨ -b^{1, 243}_1 c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ p_242 ∨ -b^{1, 243}_0 c in DIMACS: 1886 1887 -1888 242 -1889 0 1886 1887 -1888 242 -1890 0 1886 1887 -1888 242 -1891 0 c 0-1 --> -1 c (-b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ -b^{1, 242}_0 ∧ -p_242) -> ( b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ b^{1, 243}_0) c in CNF: c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ p_242 ∨ b^{1, 243}_2 c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ p_242 ∨ -b^{1, 243}_1 c b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ p_242 ∨ b^{1, 243}_0 c in DIMACS: 1886 1887 1888 242 1889 0 1886 1887 1888 242 -1890 0 1886 1887 1888 242 1891 0 c -1-1 --> -2 c ( b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ b^{1, 242}_0 ∧ -p_242) -> ( b^{1, 243}_2 ∧ b^{1, 243}_1 ∧ -b^{1, 243}_0) c in CNF: c -b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ p_242 ∨ b^{1, 243}_2 c -b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ p_242 ∨ b^{1, 243}_1 c -b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ p_242 ∨ -b^{1, 243}_0 c in DIMACS: -1886 1887 -1888 242 1889 0 -1886 1887 -1888 242 1890 0 -1886 1887 -1888 242 -1891 0 c -2-1 --> break c ( b^{1, 242}_2 ∧ b^{1, 242}_1 ∧ -b^{1, 242}_0 ∧ -p_242) -> break c in CNF: c -b^{1, 242}_2 ∨ -b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ p_242 ∨ break c in DIMACS: -1886 -1887 1888 242 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 242}_2 ∧ -b^{1, 242}_1 ∧ -b^{1, 242}_0 ∧ true) c in CNF: c -b^{1, 242}_2 ∨ b^{1, 242}_1 ∨ b^{1, 242}_0 ∨ false c in DIMACS: -1886 1887 1888 0 c 3 does not represent an automaton state. c -(-b^{1, 242}_2 ∧ b^{1, 242}_1 ∧ b^{1, 242}_0 ∧ true) c in CNF: c b^{1, 242}_2 ∨ -b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ false c in DIMACS: 1886 -1887 -1888 0 c -3 does not represent an automaton state. c -( b^{1, 242}_2 ∧ b^{1, 242}_1 ∧ b^{1, 242}_0 ∧ true) c in CNF: c -b^{1, 242}_2 ∨ -b^{1, 242}_1 ∨ -b^{1, 242}_0 ∨ false c in DIMACS: -1886 -1887 -1888 0 c i = 243 c -2+1 --> -1 c ( b^{1, 243}_2 ∧ b^{1, 243}_1 ∧ -b^{1, 243}_0 ∧ p_243) -> ( b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ b^{1, 244}_0) c in CNF: c -b^{1, 243}_2 ∨ -b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ -p_243 ∨ b^{1, 244}_2 c -b^{1, 243}_2 ∨ -b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ -p_243 ∨ -b^{1, 244}_1 c -b^{1, 243}_2 ∨ -b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ -p_243 ∨ b^{1, 244}_0 c in DIMACS: -1889 -1890 1891 -243 1892 0 -1889 -1890 1891 -243 -1893 0 -1889 -1890 1891 -243 1894 0 c -1+1 --> 0 c ( b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ b^{1, 243}_0 ∧ p_243) -> (-b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ -b^{1, 244}_0) c in CNF: c -b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ -p_243 ∨ -b^{1, 244}_2 c -b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ -p_243 ∨ -b^{1, 244}_1 c -b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ -p_243 ∨ -b^{1, 244}_0 c in DIMACS: -1889 1890 -1891 -243 -1892 0 -1889 1890 -1891 -243 -1893 0 -1889 1890 -1891 -243 -1894 0 c 0+1 --> 1 c (-b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ -b^{1, 243}_0 ∧ p_243) -> (-b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ b^{1, 244}_0) c in CNF: c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ -p_243 ∨ -b^{1, 244}_2 c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ -p_243 ∨ -b^{1, 244}_1 c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ -p_243 ∨ b^{1, 244}_0 c in DIMACS: 1889 1890 1891 -243 -1892 0 1889 1890 1891 -243 -1893 0 1889 1890 1891 -243 1894 0 c 1+1 --> 2 c (-b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ b^{1, 243}_0 ∧ p_243) -> (-b^{1, 244}_2 ∧ b^{1, 244}_1 ∧ -b^{1, 244}_0) c in CNF: c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ -p_243 ∨ -b^{1, 244}_2 c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ -p_243 ∨ b^{1, 244}_1 c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ -p_243 ∨ -b^{1, 244}_0 c in DIMACS: 1889 1890 -1891 -243 -1892 0 1889 1890 -1891 -243 1893 0 1889 1890 -1891 -243 -1894 0 c 2+1 --> break c (-b^{1, 243}_2 ∧ b^{1, 243}_1 ∧ -b^{1, 243}_0 ∧ p_243) -> break c in CNF: c b^{1, 243}_2 ∨ -b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ -p_243 ∨ break c in DIMACS: 1889 -1890 1891 -243 1162 0 c 2-1 --> 1 c (-b^{1, 243}_2 ∧ b^{1, 243}_1 ∧ -b^{1, 243}_0 ∧ -p_243) -> (-b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ b^{1, 244}_0) c in CNF: c b^{1, 243}_2 ∨ -b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ p_243 ∨ -b^{1, 244}_2 c b^{1, 243}_2 ∨ -b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ p_243 ∨ -b^{1, 244}_1 c b^{1, 243}_2 ∨ -b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ p_243 ∨ b^{1, 244}_0 c in DIMACS: 1889 -1890 1891 243 -1892 0 1889 -1890 1891 243 -1893 0 1889 -1890 1891 243 1894 0 c 1-1 --> 0 c (-b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ b^{1, 243}_0 ∧ -p_243) -> (-b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ -b^{1, 244}_0) c in CNF: c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ p_243 ∨ -b^{1, 244}_2 c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ p_243 ∨ -b^{1, 244}_1 c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ p_243 ∨ -b^{1, 244}_0 c in DIMACS: 1889 1890 -1891 243 -1892 0 1889 1890 -1891 243 -1893 0 1889 1890 -1891 243 -1894 0 c 0-1 --> -1 c (-b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ -b^{1, 243}_0 ∧ -p_243) -> ( b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ b^{1, 244}_0) c in CNF: c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ p_243 ∨ b^{1, 244}_2 c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ p_243 ∨ -b^{1, 244}_1 c b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ p_243 ∨ b^{1, 244}_0 c in DIMACS: 1889 1890 1891 243 1892 0 1889 1890 1891 243 -1893 0 1889 1890 1891 243 1894 0 c -1-1 --> -2 c ( b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ b^{1, 243}_0 ∧ -p_243) -> ( b^{1, 244}_2 ∧ b^{1, 244}_1 ∧ -b^{1, 244}_0) c in CNF: c -b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ p_243 ∨ b^{1, 244}_2 c -b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ p_243 ∨ b^{1, 244}_1 c -b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ p_243 ∨ -b^{1, 244}_0 c in DIMACS: -1889 1890 -1891 243 1892 0 -1889 1890 -1891 243 1893 0 -1889 1890 -1891 243 -1894 0 c -2-1 --> break c ( b^{1, 243}_2 ∧ b^{1, 243}_1 ∧ -b^{1, 243}_0 ∧ -p_243) -> break c in CNF: c -b^{1, 243}_2 ∨ -b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ p_243 ∨ break c in DIMACS: -1889 -1890 1891 243 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 243}_2 ∧ -b^{1, 243}_1 ∧ -b^{1, 243}_0 ∧ true) c in CNF: c -b^{1, 243}_2 ∨ b^{1, 243}_1 ∨ b^{1, 243}_0 ∨ false c in DIMACS: -1889 1890 1891 0 c 3 does not represent an automaton state. c -(-b^{1, 243}_2 ∧ b^{1, 243}_1 ∧ b^{1, 243}_0 ∧ true) c in CNF: c b^{1, 243}_2 ∨ -b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ false c in DIMACS: 1889 -1890 -1891 0 c -3 does not represent an automaton state. c -( b^{1, 243}_2 ∧ b^{1, 243}_1 ∧ b^{1, 243}_0 ∧ true) c in CNF: c -b^{1, 243}_2 ∨ -b^{1, 243}_1 ∨ -b^{1, 243}_0 ∨ false c in DIMACS: -1889 -1890 -1891 0 c i = 244 c -2+1 --> -1 c ( b^{1, 244}_2 ∧ b^{1, 244}_1 ∧ -b^{1, 244}_0 ∧ p_244) -> ( b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ b^{1, 245}_0) c in CNF: c -b^{1, 244}_2 ∨ -b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ -p_244 ∨ b^{1, 245}_2 c -b^{1, 244}_2 ∨ -b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ -p_244 ∨ -b^{1, 245}_1 c -b^{1, 244}_2 ∨ -b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ -p_244 ∨ b^{1, 245}_0 c in DIMACS: -1892 -1893 1894 -244 1895 0 -1892 -1893 1894 -244 -1896 0 -1892 -1893 1894 -244 1897 0 c -1+1 --> 0 c ( b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ b^{1, 244}_0 ∧ p_244) -> (-b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ -b^{1, 245}_0) c in CNF: c -b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ -p_244 ∨ -b^{1, 245}_2 c -b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ -p_244 ∨ -b^{1, 245}_1 c -b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ -p_244 ∨ -b^{1, 245}_0 c in DIMACS: -1892 1893 -1894 -244 -1895 0 -1892 1893 -1894 -244 -1896 0 -1892 1893 -1894 -244 -1897 0 c 0+1 --> 1 c (-b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ -b^{1, 244}_0 ∧ p_244) -> (-b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ b^{1, 245}_0) c in CNF: c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ -p_244 ∨ -b^{1, 245}_2 c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ -p_244 ∨ -b^{1, 245}_1 c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ -p_244 ∨ b^{1, 245}_0 c in DIMACS: 1892 1893 1894 -244 -1895 0 1892 1893 1894 -244 -1896 0 1892 1893 1894 -244 1897 0 c 1+1 --> 2 c (-b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ b^{1, 244}_0 ∧ p_244) -> (-b^{1, 245}_2 ∧ b^{1, 245}_1 ∧ -b^{1, 245}_0) c in CNF: c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ -p_244 ∨ -b^{1, 245}_2 c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ -p_244 ∨ b^{1, 245}_1 c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ -p_244 ∨ -b^{1, 245}_0 c in DIMACS: 1892 1893 -1894 -244 -1895 0 1892 1893 -1894 -244 1896 0 1892 1893 -1894 -244 -1897 0 c 2+1 --> break c (-b^{1, 244}_2 ∧ b^{1, 244}_1 ∧ -b^{1, 244}_0 ∧ p_244) -> break c in CNF: c b^{1, 244}_2 ∨ -b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ -p_244 ∨ break c in DIMACS: 1892 -1893 1894 -244 1162 0 c 2-1 --> 1 c (-b^{1, 244}_2 ∧ b^{1, 244}_1 ∧ -b^{1, 244}_0 ∧ -p_244) -> (-b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ b^{1, 245}_0) c in CNF: c b^{1, 244}_2 ∨ -b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ p_244 ∨ -b^{1, 245}_2 c b^{1, 244}_2 ∨ -b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ p_244 ∨ -b^{1, 245}_1 c b^{1, 244}_2 ∨ -b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ p_244 ∨ b^{1, 245}_0 c in DIMACS: 1892 -1893 1894 244 -1895 0 1892 -1893 1894 244 -1896 0 1892 -1893 1894 244 1897 0 c 1-1 --> 0 c (-b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ b^{1, 244}_0 ∧ -p_244) -> (-b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ -b^{1, 245}_0) c in CNF: c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ p_244 ∨ -b^{1, 245}_2 c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ p_244 ∨ -b^{1, 245}_1 c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ p_244 ∨ -b^{1, 245}_0 c in DIMACS: 1892 1893 -1894 244 -1895 0 1892 1893 -1894 244 -1896 0 1892 1893 -1894 244 -1897 0 c 0-1 --> -1 c (-b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ -b^{1, 244}_0 ∧ -p_244) -> ( b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ b^{1, 245}_0) c in CNF: c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ p_244 ∨ b^{1, 245}_2 c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ p_244 ∨ -b^{1, 245}_1 c b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ p_244 ∨ b^{1, 245}_0 c in DIMACS: 1892 1893 1894 244 1895 0 1892 1893 1894 244 -1896 0 1892 1893 1894 244 1897 0 c -1-1 --> -2 c ( b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ b^{1, 244}_0 ∧ -p_244) -> ( b^{1, 245}_2 ∧ b^{1, 245}_1 ∧ -b^{1, 245}_0) c in CNF: c -b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ p_244 ∨ b^{1, 245}_2 c -b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ p_244 ∨ b^{1, 245}_1 c -b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ p_244 ∨ -b^{1, 245}_0 c in DIMACS: -1892 1893 -1894 244 1895 0 -1892 1893 -1894 244 1896 0 -1892 1893 -1894 244 -1897 0 c -2-1 --> break c ( b^{1, 244}_2 ∧ b^{1, 244}_1 ∧ -b^{1, 244}_0 ∧ -p_244) -> break c in CNF: c -b^{1, 244}_2 ∨ -b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ p_244 ∨ break c in DIMACS: -1892 -1893 1894 244 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 244}_2 ∧ -b^{1, 244}_1 ∧ -b^{1, 244}_0 ∧ true) c in CNF: c -b^{1, 244}_2 ∨ b^{1, 244}_1 ∨ b^{1, 244}_0 ∨ false c in DIMACS: -1892 1893 1894 0 c 3 does not represent an automaton state. c -(-b^{1, 244}_2 ∧ b^{1, 244}_1 ∧ b^{1, 244}_0 ∧ true) c in CNF: c b^{1, 244}_2 ∨ -b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ false c in DIMACS: 1892 -1893 -1894 0 c -3 does not represent an automaton state. c -( b^{1, 244}_2 ∧ b^{1, 244}_1 ∧ b^{1, 244}_0 ∧ true) c in CNF: c -b^{1, 244}_2 ∨ -b^{1, 244}_1 ∨ -b^{1, 244}_0 ∨ false c in DIMACS: -1892 -1893 -1894 0 c i = 245 c -2+1 --> -1 c ( b^{1, 245}_2 ∧ b^{1, 245}_1 ∧ -b^{1, 245}_0 ∧ p_245) -> ( b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ b^{1, 246}_0) c in CNF: c -b^{1, 245}_2 ∨ -b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ -p_245 ∨ b^{1, 246}_2 c -b^{1, 245}_2 ∨ -b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ -p_245 ∨ -b^{1, 246}_1 c -b^{1, 245}_2 ∨ -b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ -p_245 ∨ b^{1, 246}_0 c in DIMACS: -1895 -1896 1897 -245 1898 0 -1895 -1896 1897 -245 -1899 0 -1895 -1896 1897 -245 1900 0 c -1+1 --> 0 c ( b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ b^{1, 245}_0 ∧ p_245) -> (-b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ -b^{1, 246}_0) c in CNF: c -b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ -p_245 ∨ -b^{1, 246}_2 c -b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ -p_245 ∨ -b^{1, 246}_1 c -b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ -p_245 ∨ -b^{1, 246}_0 c in DIMACS: -1895 1896 -1897 -245 -1898 0 -1895 1896 -1897 -245 -1899 0 -1895 1896 -1897 -245 -1900 0 c 0+1 --> 1 c (-b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ -b^{1, 245}_0 ∧ p_245) -> (-b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ b^{1, 246}_0) c in CNF: c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ -p_245 ∨ -b^{1, 246}_2 c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ -p_245 ∨ -b^{1, 246}_1 c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ -p_245 ∨ b^{1, 246}_0 c in DIMACS: 1895 1896 1897 -245 -1898 0 1895 1896 1897 -245 -1899 0 1895 1896 1897 -245 1900 0 c 1+1 --> 2 c (-b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ b^{1, 245}_0 ∧ p_245) -> (-b^{1, 246}_2 ∧ b^{1, 246}_1 ∧ -b^{1, 246}_0) c in CNF: c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ -p_245 ∨ -b^{1, 246}_2 c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ -p_245 ∨ b^{1, 246}_1 c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ -p_245 ∨ -b^{1, 246}_0 c in DIMACS: 1895 1896 -1897 -245 -1898 0 1895 1896 -1897 -245 1899 0 1895 1896 -1897 -245 -1900 0 c 2+1 --> break c (-b^{1, 245}_2 ∧ b^{1, 245}_1 ∧ -b^{1, 245}_0 ∧ p_245) -> break c in CNF: c b^{1, 245}_2 ∨ -b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ -p_245 ∨ break c in DIMACS: 1895 -1896 1897 -245 1162 0 c 2-1 --> 1 c (-b^{1, 245}_2 ∧ b^{1, 245}_1 ∧ -b^{1, 245}_0 ∧ -p_245) -> (-b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ b^{1, 246}_0) c in CNF: c b^{1, 245}_2 ∨ -b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ p_245 ∨ -b^{1, 246}_2 c b^{1, 245}_2 ∨ -b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ p_245 ∨ -b^{1, 246}_1 c b^{1, 245}_2 ∨ -b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ p_245 ∨ b^{1, 246}_0 c in DIMACS: 1895 -1896 1897 245 -1898 0 1895 -1896 1897 245 -1899 0 1895 -1896 1897 245 1900 0 c 1-1 --> 0 c (-b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ b^{1, 245}_0 ∧ -p_245) -> (-b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ -b^{1, 246}_0) c in CNF: c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ p_245 ∨ -b^{1, 246}_2 c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ p_245 ∨ -b^{1, 246}_1 c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ p_245 ∨ -b^{1, 246}_0 c in DIMACS: 1895 1896 -1897 245 -1898 0 1895 1896 -1897 245 -1899 0 1895 1896 -1897 245 -1900 0 c 0-1 --> -1 c (-b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ -b^{1, 245}_0 ∧ -p_245) -> ( b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ b^{1, 246}_0) c in CNF: c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ p_245 ∨ b^{1, 246}_2 c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ p_245 ∨ -b^{1, 246}_1 c b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ p_245 ∨ b^{1, 246}_0 c in DIMACS: 1895 1896 1897 245 1898 0 1895 1896 1897 245 -1899 0 1895 1896 1897 245 1900 0 c -1-1 --> -2 c ( b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ b^{1, 245}_0 ∧ -p_245) -> ( b^{1, 246}_2 ∧ b^{1, 246}_1 ∧ -b^{1, 246}_0) c in CNF: c -b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ p_245 ∨ b^{1, 246}_2 c -b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ p_245 ∨ b^{1, 246}_1 c -b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ p_245 ∨ -b^{1, 246}_0 c in DIMACS: -1895 1896 -1897 245 1898 0 -1895 1896 -1897 245 1899 0 -1895 1896 -1897 245 -1900 0 c -2-1 --> break c ( b^{1, 245}_2 ∧ b^{1, 245}_1 ∧ -b^{1, 245}_0 ∧ -p_245) -> break c in CNF: c -b^{1, 245}_2 ∨ -b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ p_245 ∨ break c in DIMACS: -1895 -1896 1897 245 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 245}_2 ∧ -b^{1, 245}_1 ∧ -b^{1, 245}_0 ∧ true) c in CNF: c -b^{1, 245}_2 ∨ b^{1, 245}_1 ∨ b^{1, 245}_0 ∨ false c in DIMACS: -1895 1896 1897 0 c 3 does not represent an automaton state. c -(-b^{1, 245}_2 ∧ b^{1, 245}_1 ∧ b^{1, 245}_0 ∧ true) c in CNF: c b^{1, 245}_2 ∨ -b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ false c in DIMACS: 1895 -1896 -1897 0 c -3 does not represent an automaton state. c -( b^{1, 245}_2 ∧ b^{1, 245}_1 ∧ b^{1, 245}_0 ∧ true) c in CNF: c -b^{1, 245}_2 ∨ -b^{1, 245}_1 ∨ -b^{1, 245}_0 ∨ false c in DIMACS: -1895 -1896 -1897 0 c i = 246 c -2+1 --> -1 c ( b^{1, 246}_2 ∧ b^{1, 246}_1 ∧ -b^{1, 246}_0 ∧ p_246) -> ( b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ b^{1, 247}_0) c in CNF: c -b^{1, 246}_2 ∨ -b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ -p_246 ∨ b^{1, 247}_2 c -b^{1, 246}_2 ∨ -b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ -p_246 ∨ -b^{1, 247}_1 c -b^{1, 246}_2 ∨ -b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ -p_246 ∨ b^{1, 247}_0 c in DIMACS: -1898 -1899 1900 -246 1901 0 -1898 -1899 1900 -246 -1902 0 -1898 -1899 1900 -246 1903 0 c -1+1 --> 0 c ( b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ b^{1, 246}_0 ∧ p_246) -> (-b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ -b^{1, 247}_0) c in CNF: c -b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ -p_246 ∨ -b^{1, 247}_2 c -b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ -p_246 ∨ -b^{1, 247}_1 c -b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ -p_246 ∨ -b^{1, 247}_0 c in DIMACS: -1898 1899 -1900 -246 -1901 0 -1898 1899 -1900 -246 -1902 0 -1898 1899 -1900 -246 -1903 0 c 0+1 --> 1 c (-b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ -b^{1, 246}_0 ∧ p_246) -> (-b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ b^{1, 247}_0) c in CNF: c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ -p_246 ∨ -b^{1, 247}_2 c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ -p_246 ∨ -b^{1, 247}_1 c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ -p_246 ∨ b^{1, 247}_0 c in DIMACS: 1898 1899 1900 -246 -1901 0 1898 1899 1900 -246 -1902 0 1898 1899 1900 -246 1903 0 c 1+1 --> 2 c (-b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ b^{1, 246}_0 ∧ p_246) -> (-b^{1, 247}_2 ∧ b^{1, 247}_1 ∧ -b^{1, 247}_0) c in CNF: c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ -p_246 ∨ -b^{1, 247}_2 c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ -p_246 ∨ b^{1, 247}_1 c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ -p_246 ∨ -b^{1, 247}_0 c in DIMACS: 1898 1899 -1900 -246 -1901 0 1898 1899 -1900 -246 1902 0 1898 1899 -1900 -246 -1903 0 c 2+1 --> break c (-b^{1, 246}_2 ∧ b^{1, 246}_1 ∧ -b^{1, 246}_0 ∧ p_246) -> break c in CNF: c b^{1, 246}_2 ∨ -b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ -p_246 ∨ break c in DIMACS: 1898 -1899 1900 -246 1162 0 c 2-1 --> 1 c (-b^{1, 246}_2 ∧ b^{1, 246}_1 ∧ -b^{1, 246}_0 ∧ -p_246) -> (-b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ b^{1, 247}_0) c in CNF: c b^{1, 246}_2 ∨ -b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ p_246 ∨ -b^{1, 247}_2 c b^{1, 246}_2 ∨ -b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ p_246 ∨ -b^{1, 247}_1 c b^{1, 246}_2 ∨ -b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ p_246 ∨ b^{1, 247}_0 c in DIMACS: 1898 -1899 1900 246 -1901 0 1898 -1899 1900 246 -1902 0 1898 -1899 1900 246 1903 0 c 1-1 --> 0 c (-b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ b^{1, 246}_0 ∧ -p_246) -> (-b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ -b^{1, 247}_0) c in CNF: c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ p_246 ∨ -b^{1, 247}_2 c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ p_246 ∨ -b^{1, 247}_1 c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ p_246 ∨ -b^{1, 247}_0 c in DIMACS: 1898 1899 -1900 246 -1901 0 1898 1899 -1900 246 -1902 0 1898 1899 -1900 246 -1903 0 c 0-1 --> -1 c (-b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ -b^{1, 246}_0 ∧ -p_246) -> ( b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ b^{1, 247}_0) c in CNF: c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ p_246 ∨ b^{1, 247}_2 c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ p_246 ∨ -b^{1, 247}_1 c b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ p_246 ∨ b^{1, 247}_0 c in DIMACS: 1898 1899 1900 246 1901 0 1898 1899 1900 246 -1902 0 1898 1899 1900 246 1903 0 c -1-1 --> -2 c ( b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ b^{1, 246}_0 ∧ -p_246) -> ( b^{1, 247}_2 ∧ b^{1, 247}_1 ∧ -b^{1, 247}_0) c in CNF: c -b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ p_246 ∨ b^{1, 247}_2 c -b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ p_246 ∨ b^{1, 247}_1 c -b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ p_246 ∨ -b^{1, 247}_0 c in DIMACS: -1898 1899 -1900 246 1901 0 -1898 1899 -1900 246 1902 0 -1898 1899 -1900 246 -1903 0 c -2-1 --> break c ( b^{1, 246}_2 ∧ b^{1, 246}_1 ∧ -b^{1, 246}_0 ∧ -p_246) -> break c in CNF: c -b^{1, 246}_2 ∨ -b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ p_246 ∨ break c in DIMACS: -1898 -1899 1900 246 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 246}_2 ∧ -b^{1, 246}_1 ∧ -b^{1, 246}_0 ∧ true) c in CNF: c -b^{1, 246}_2 ∨ b^{1, 246}_1 ∨ b^{1, 246}_0 ∨ false c in DIMACS: -1898 1899 1900 0 c 3 does not represent an automaton state. c -(-b^{1, 246}_2 ∧ b^{1, 246}_1 ∧ b^{1, 246}_0 ∧ true) c in CNF: c b^{1, 246}_2 ∨ -b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ false c in DIMACS: 1898 -1899 -1900 0 c -3 does not represent an automaton state. c -( b^{1, 246}_2 ∧ b^{1, 246}_1 ∧ b^{1, 246}_0 ∧ true) c in CNF: c -b^{1, 246}_2 ∨ -b^{1, 246}_1 ∨ -b^{1, 246}_0 ∨ false c in DIMACS: -1898 -1899 -1900 0 c i = 247 c -2+1 --> -1 c ( b^{1, 247}_2 ∧ b^{1, 247}_1 ∧ -b^{1, 247}_0 ∧ p_247) -> ( b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ b^{1, 248}_0) c in CNF: c -b^{1, 247}_2 ∨ -b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ -p_247 ∨ b^{1, 248}_2 c -b^{1, 247}_2 ∨ -b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ -p_247 ∨ -b^{1, 248}_1 c -b^{1, 247}_2 ∨ -b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ -p_247 ∨ b^{1, 248}_0 c in DIMACS: -1901 -1902 1903 -247 1904 0 -1901 -1902 1903 -247 -1905 0 -1901 -1902 1903 -247 1906 0 c -1+1 --> 0 c ( b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ b^{1, 247}_0 ∧ p_247) -> (-b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ -b^{1, 248}_0) c in CNF: c -b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ -p_247 ∨ -b^{1, 248}_2 c -b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ -p_247 ∨ -b^{1, 248}_1 c -b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ -p_247 ∨ -b^{1, 248}_0 c in DIMACS: -1901 1902 -1903 -247 -1904 0 -1901 1902 -1903 -247 -1905 0 -1901 1902 -1903 -247 -1906 0 c 0+1 --> 1 c (-b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ -b^{1, 247}_0 ∧ p_247) -> (-b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ b^{1, 248}_0) c in CNF: c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ -p_247 ∨ -b^{1, 248}_2 c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ -p_247 ∨ -b^{1, 248}_1 c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ -p_247 ∨ b^{1, 248}_0 c in DIMACS: 1901 1902 1903 -247 -1904 0 1901 1902 1903 -247 -1905 0 1901 1902 1903 -247 1906 0 c 1+1 --> 2 c (-b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ b^{1, 247}_0 ∧ p_247) -> (-b^{1, 248}_2 ∧ b^{1, 248}_1 ∧ -b^{1, 248}_0) c in CNF: c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ -p_247 ∨ -b^{1, 248}_2 c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ -p_247 ∨ b^{1, 248}_1 c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ -p_247 ∨ -b^{1, 248}_0 c in DIMACS: 1901 1902 -1903 -247 -1904 0 1901 1902 -1903 -247 1905 0 1901 1902 -1903 -247 -1906 0 c 2+1 --> break c (-b^{1, 247}_2 ∧ b^{1, 247}_1 ∧ -b^{1, 247}_0 ∧ p_247) -> break c in CNF: c b^{1, 247}_2 ∨ -b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ -p_247 ∨ break c in DIMACS: 1901 -1902 1903 -247 1162 0 c 2-1 --> 1 c (-b^{1, 247}_2 ∧ b^{1, 247}_1 ∧ -b^{1, 247}_0 ∧ -p_247) -> (-b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ b^{1, 248}_0) c in CNF: c b^{1, 247}_2 ∨ -b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ p_247 ∨ -b^{1, 248}_2 c b^{1, 247}_2 ∨ -b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ p_247 ∨ -b^{1, 248}_1 c b^{1, 247}_2 ∨ -b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ p_247 ∨ b^{1, 248}_0 c in DIMACS: 1901 -1902 1903 247 -1904 0 1901 -1902 1903 247 -1905 0 1901 -1902 1903 247 1906 0 c 1-1 --> 0 c (-b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ b^{1, 247}_0 ∧ -p_247) -> (-b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ -b^{1, 248}_0) c in CNF: c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ p_247 ∨ -b^{1, 248}_2 c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ p_247 ∨ -b^{1, 248}_1 c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ p_247 ∨ -b^{1, 248}_0 c in DIMACS: 1901 1902 -1903 247 -1904 0 1901 1902 -1903 247 -1905 0 1901 1902 -1903 247 -1906 0 c 0-1 --> -1 c (-b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ -b^{1, 247}_0 ∧ -p_247) -> ( b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ b^{1, 248}_0) c in CNF: c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ p_247 ∨ b^{1, 248}_2 c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ p_247 ∨ -b^{1, 248}_1 c b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ p_247 ∨ b^{1, 248}_0 c in DIMACS: 1901 1902 1903 247 1904 0 1901 1902 1903 247 -1905 0 1901 1902 1903 247 1906 0 c -1-1 --> -2 c ( b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ b^{1, 247}_0 ∧ -p_247) -> ( b^{1, 248}_2 ∧ b^{1, 248}_1 ∧ -b^{1, 248}_0) c in CNF: c -b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ p_247 ∨ b^{1, 248}_2 c -b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ p_247 ∨ b^{1, 248}_1 c -b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ p_247 ∨ -b^{1, 248}_0 c in DIMACS: -1901 1902 -1903 247 1904 0 -1901 1902 -1903 247 1905 0 -1901 1902 -1903 247 -1906 0 c -2-1 --> break c ( b^{1, 247}_2 ∧ b^{1, 247}_1 ∧ -b^{1, 247}_0 ∧ -p_247) -> break c in CNF: c -b^{1, 247}_2 ∨ -b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ p_247 ∨ break c in DIMACS: -1901 -1902 1903 247 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 247}_2 ∧ -b^{1, 247}_1 ∧ -b^{1, 247}_0 ∧ true) c in CNF: c -b^{1, 247}_2 ∨ b^{1, 247}_1 ∨ b^{1, 247}_0 ∨ false c in DIMACS: -1901 1902 1903 0 c 3 does not represent an automaton state. c -(-b^{1, 247}_2 ∧ b^{1, 247}_1 ∧ b^{1, 247}_0 ∧ true) c in CNF: c b^{1, 247}_2 ∨ -b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ false c in DIMACS: 1901 -1902 -1903 0 c -3 does not represent an automaton state. c -( b^{1, 247}_2 ∧ b^{1, 247}_1 ∧ b^{1, 247}_0 ∧ true) c in CNF: c -b^{1, 247}_2 ∨ -b^{1, 247}_1 ∨ -b^{1, 247}_0 ∨ false c in DIMACS: -1901 -1902 -1903 0 c i = 248 c -2+1 --> -1 c ( b^{1, 248}_2 ∧ b^{1, 248}_1 ∧ -b^{1, 248}_0 ∧ p_248) -> ( b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ b^{1, 249}_0) c in CNF: c -b^{1, 248}_2 ∨ -b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ -p_248 ∨ b^{1, 249}_2 c -b^{1, 248}_2 ∨ -b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ -p_248 ∨ -b^{1, 249}_1 c -b^{1, 248}_2 ∨ -b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ -p_248 ∨ b^{1, 249}_0 c in DIMACS: -1904 -1905 1906 -248 1907 0 -1904 -1905 1906 -248 -1908 0 -1904 -1905 1906 -248 1909 0 c -1+1 --> 0 c ( b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ b^{1, 248}_0 ∧ p_248) -> (-b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ -b^{1, 249}_0) c in CNF: c -b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ -p_248 ∨ -b^{1, 249}_2 c -b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ -p_248 ∨ -b^{1, 249}_1 c -b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ -p_248 ∨ -b^{1, 249}_0 c in DIMACS: -1904 1905 -1906 -248 -1907 0 -1904 1905 -1906 -248 -1908 0 -1904 1905 -1906 -248 -1909 0 c 0+1 --> 1 c (-b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ -b^{1, 248}_0 ∧ p_248) -> (-b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ b^{1, 249}_0) c in CNF: c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ -p_248 ∨ -b^{1, 249}_2 c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ -p_248 ∨ -b^{1, 249}_1 c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ -p_248 ∨ b^{1, 249}_0 c in DIMACS: 1904 1905 1906 -248 -1907 0 1904 1905 1906 -248 -1908 0 1904 1905 1906 -248 1909 0 c 1+1 --> 2 c (-b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ b^{1, 248}_0 ∧ p_248) -> (-b^{1, 249}_2 ∧ b^{1, 249}_1 ∧ -b^{1, 249}_0) c in CNF: c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ -p_248 ∨ -b^{1, 249}_2 c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ -p_248 ∨ b^{1, 249}_1 c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ -p_248 ∨ -b^{1, 249}_0 c in DIMACS: 1904 1905 -1906 -248 -1907 0 1904 1905 -1906 -248 1908 0 1904 1905 -1906 -248 -1909 0 c 2+1 --> break c (-b^{1, 248}_2 ∧ b^{1, 248}_1 ∧ -b^{1, 248}_0 ∧ p_248) -> break c in CNF: c b^{1, 248}_2 ∨ -b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ -p_248 ∨ break c in DIMACS: 1904 -1905 1906 -248 1162 0 c 2-1 --> 1 c (-b^{1, 248}_2 ∧ b^{1, 248}_1 ∧ -b^{1, 248}_0 ∧ -p_248) -> (-b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ b^{1, 249}_0) c in CNF: c b^{1, 248}_2 ∨ -b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ p_248 ∨ -b^{1, 249}_2 c b^{1, 248}_2 ∨ -b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ p_248 ∨ -b^{1, 249}_1 c b^{1, 248}_2 ∨ -b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ p_248 ∨ b^{1, 249}_0 c in DIMACS: 1904 -1905 1906 248 -1907 0 1904 -1905 1906 248 -1908 0 1904 -1905 1906 248 1909 0 c 1-1 --> 0 c (-b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ b^{1, 248}_0 ∧ -p_248) -> (-b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ -b^{1, 249}_0) c in CNF: c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ p_248 ∨ -b^{1, 249}_2 c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ p_248 ∨ -b^{1, 249}_1 c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ p_248 ∨ -b^{1, 249}_0 c in DIMACS: 1904 1905 -1906 248 -1907 0 1904 1905 -1906 248 -1908 0 1904 1905 -1906 248 -1909 0 c 0-1 --> -1 c (-b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ -b^{1, 248}_0 ∧ -p_248) -> ( b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ b^{1, 249}_0) c in CNF: c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ p_248 ∨ b^{1, 249}_2 c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ p_248 ∨ -b^{1, 249}_1 c b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ p_248 ∨ b^{1, 249}_0 c in DIMACS: 1904 1905 1906 248 1907 0 1904 1905 1906 248 -1908 0 1904 1905 1906 248 1909 0 c -1-1 --> -2 c ( b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ b^{1, 248}_0 ∧ -p_248) -> ( b^{1, 249}_2 ∧ b^{1, 249}_1 ∧ -b^{1, 249}_0) c in CNF: c -b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ p_248 ∨ b^{1, 249}_2 c -b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ p_248 ∨ b^{1, 249}_1 c -b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ p_248 ∨ -b^{1, 249}_0 c in DIMACS: -1904 1905 -1906 248 1907 0 -1904 1905 -1906 248 1908 0 -1904 1905 -1906 248 -1909 0 c -2-1 --> break c ( b^{1, 248}_2 ∧ b^{1, 248}_1 ∧ -b^{1, 248}_0 ∧ -p_248) -> break c in CNF: c -b^{1, 248}_2 ∨ -b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ p_248 ∨ break c in DIMACS: -1904 -1905 1906 248 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 248}_2 ∧ -b^{1, 248}_1 ∧ -b^{1, 248}_0 ∧ true) c in CNF: c -b^{1, 248}_2 ∨ b^{1, 248}_1 ∨ b^{1, 248}_0 ∨ false c in DIMACS: -1904 1905 1906 0 c 3 does not represent an automaton state. c -(-b^{1, 248}_2 ∧ b^{1, 248}_1 ∧ b^{1, 248}_0 ∧ true) c in CNF: c b^{1, 248}_2 ∨ -b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ false c in DIMACS: 1904 -1905 -1906 0 c -3 does not represent an automaton state. c -( b^{1, 248}_2 ∧ b^{1, 248}_1 ∧ b^{1, 248}_0 ∧ true) c in CNF: c -b^{1, 248}_2 ∨ -b^{1, 248}_1 ∨ -b^{1, 248}_0 ∨ false c in DIMACS: -1904 -1905 -1906 0 c i = 249 c -2+1 --> -1 c ( b^{1, 249}_2 ∧ b^{1, 249}_1 ∧ -b^{1, 249}_0 ∧ p_249) -> ( b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ b^{1, 250}_0) c in CNF: c -b^{1, 249}_2 ∨ -b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ -p_249 ∨ b^{1, 250}_2 c -b^{1, 249}_2 ∨ -b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ -p_249 ∨ -b^{1, 250}_1 c -b^{1, 249}_2 ∨ -b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ -p_249 ∨ b^{1, 250}_0 c in DIMACS: -1907 -1908 1909 -249 1910 0 -1907 -1908 1909 -249 -1911 0 -1907 -1908 1909 -249 1912 0 c -1+1 --> 0 c ( b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ b^{1, 249}_0 ∧ p_249) -> (-b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ -b^{1, 250}_0) c in CNF: c -b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ -p_249 ∨ -b^{1, 250}_2 c -b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ -p_249 ∨ -b^{1, 250}_1 c -b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ -p_249 ∨ -b^{1, 250}_0 c in DIMACS: -1907 1908 -1909 -249 -1910 0 -1907 1908 -1909 -249 -1911 0 -1907 1908 -1909 -249 -1912 0 c 0+1 --> 1 c (-b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ -b^{1, 249}_0 ∧ p_249) -> (-b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ b^{1, 250}_0) c in CNF: c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ -p_249 ∨ -b^{1, 250}_2 c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ -p_249 ∨ -b^{1, 250}_1 c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ -p_249 ∨ b^{1, 250}_0 c in DIMACS: 1907 1908 1909 -249 -1910 0 1907 1908 1909 -249 -1911 0 1907 1908 1909 -249 1912 0 c 1+1 --> 2 c (-b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ b^{1, 249}_0 ∧ p_249) -> (-b^{1, 250}_2 ∧ b^{1, 250}_1 ∧ -b^{1, 250}_0) c in CNF: c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ -p_249 ∨ -b^{1, 250}_2 c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ -p_249 ∨ b^{1, 250}_1 c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ -p_249 ∨ -b^{1, 250}_0 c in DIMACS: 1907 1908 -1909 -249 -1910 0 1907 1908 -1909 -249 1911 0 1907 1908 -1909 -249 -1912 0 c 2+1 --> break c (-b^{1, 249}_2 ∧ b^{1, 249}_1 ∧ -b^{1, 249}_0 ∧ p_249) -> break c in CNF: c b^{1, 249}_2 ∨ -b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ -p_249 ∨ break c in DIMACS: 1907 -1908 1909 -249 1162 0 c 2-1 --> 1 c (-b^{1, 249}_2 ∧ b^{1, 249}_1 ∧ -b^{1, 249}_0 ∧ -p_249) -> (-b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ b^{1, 250}_0) c in CNF: c b^{1, 249}_2 ∨ -b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ p_249 ∨ -b^{1, 250}_2 c b^{1, 249}_2 ∨ -b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ p_249 ∨ -b^{1, 250}_1 c b^{1, 249}_2 ∨ -b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ p_249 ∨ b^{1, 250}_0 c in DIMACS: 1907 -1908 1909 249 -1910 0 1907 -1908 1909 249 -1911 0 1907 -1908 1909 249 1912 0 c 1-1 --> 0 c (-b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ b^{1, 249}_0 ∧ -p_249) -> (-b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ -b^{1, 250}_0) c in CNF: c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ p_249 ∨ -b^{1, 250}_2 c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ p_249 ∨ -b^{1, 250}_1 c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ p_249 ∨ -b^{1, 250}_0 c in DIMACS: 1907 1908 -1909 249 -1910 0 1907 1908 -1909 249 -1911 0 1907 1908 -1909 249 -1912 0 c 0-1 --> -1 c (-b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ -b^{1, 249}_0 ∧ -p_249) -> ( b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ b^{1, 250}_0) c in CNF: c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ p_249 ∨ b^{1, 250}_2 c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ p_249 ∨ -b^{1, 250}_1 c b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ p_249 ∨ b^{1, 250}_0 c in DIMACS: 1907 1908 1909 249 1910 0 1907 1908 1909 249 -1911 0 1907 1908 1909 249 1912 0 c -1-1 --> -2 c ( b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ b^{1, 249}_0 ∧ -p_249) -> ( b^{1, 250}_2 ∧ b^{1, 250}_1 ∧ -b^{1, 250}_0) c in CNF: c -b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ p_249 ∨ b^{1, 250}_2 c -b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ p_249 ∨ b^{1, 250}_1 c -b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ p_249 ∨ -b^{1, 250}_0 c in DIMACS: -1907 1908 -1909 249 1910 0 -1907 1908 -1909 249 1911 0 -1907 1908 -1909 249 -1912 0 c -2-1 --> break c ( b^{1, 249}_2 ∧ b^{1, 249}_1 ∧ -b^{1, 249}_0 ∧ -p_249) -> break c in CNF: c -b^{1, 249}_2 ∨ -b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ p_249 ∨ break c in DIMACS: -1907 -1908 1909 249 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 249}_2 ∧ -b^{1, 249}_1 ∧ -b^{1, 249}_0 ∧ true) c in CNF: c -b^{1, 249}_2 ∨ b^{1, 249}_1 ∨ b^{1, 249}_0 ∨ false c in DIMACS: -1907 1908 1909 0 c 3 does not represent an automaton state. c -(-b^{1, 249}_2 ∧ b^{1, 249}_1 ∧ b^{1, 249}_0 ∧ true) c in CNF: c b^{1, 249}_2 ∨ -b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ false c in DIMACS: 1907 -1908 -1909 0 c -3 does not represent an automaton state. c -( b^{1, 249}_2 ∧ b^{1, 249}_1 ∧ b^{1, 249}_0 ∧ true) c in CNF: c -b^{1, 249}_2 ∨ -b^{1, 249}_1 ∨ -b^{1, 249}_0 ∨ false c in DIMACS: -1907 -1908 -1909 0 c i = 250 c -2+1 --> -1 c ( b^{1, 250}_2 ∧ b^{1, 250}_1 ∧ -b^{1, 250}_0 ∧ p_250) -> ( b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ b^{1, 251}_0) c in CNF: c -b^{1, 250}_2 ∨ -b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ -p_250 ∨ b^{1, 251}_2 c -b^{1, 250}_2 ∨ -b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ -p_250 ∨ -b^{1, 251}_1 c -b^{1, 250}_2 ∨ -b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ -p_250 ∨ b^{1, 251}_0 c in DIMACS: -1910 -1911 1912 -250 1913 0 -1910 -1911 1912 -250 -1914 0 -1910 -1911 1912 -250 1915 0 c -1+1 --> 0 c ( b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ b^{1, 250}_0 ∧ p_250) -> (-b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ -b^{1, 251}_0) c in CNF: c -b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ -p_250 ∨ -b^{1, 251}_2 c -b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ -p_250 ∨ -b^{1, 251}_1 c -b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ -p_250 ∨ -b^{1, 251}_0 c in DIMACS: -1910 1911 -1912 -250 -1913 0 -1910 1911 -1912 -250 -1914 0 -1910 1911 -1912 -250 -1915 0 c 0+1 --> 1 c (-b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ -b^{1, 250}_0 ∧ p_250) -> (-b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ b^{1, 251}_0) c in CNF: c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ -p_250 ∨ -b^{1, 251}_2 c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ -p_250 ∨ -b^{1, 251}_1 c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ -p_250 ∨ b^{1, 251}_0 c in DIMACS: 1910 1911 1912 -250 -1913 0 1910 1911 1912 -250 -1914 0 1910 1911 1912 -250 1915 0 c 1+1 --> 2 c (-b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ b^{1, 250}_0 ∧ p_250) -> (-b^{1, 251}_2 ∧ b^{1, 251}_1 ∧ -b^{1, 251}_0) c in CNF: c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ -p_250 ∨ -b^{1, 251}_2 c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ -p_250 ∨ b^{1, 251}_1 c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ -p_250 ∨ -b^{1, 251}_0 c in DIMACS: 1910 1911 -1912 -250 -1913 0 1910 1911 -1912 -250 1914 0 1910 1911 -1912 -250 -1915 0 c 2+1 --> break c (-b^{1, 250}_2 ∧ b^{1, 250}_1 ∧ -b^{1, 250}_0 ∧ p_250) -> break c in CNF: c b^{1, 250}_2 ∨ -b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ -p_250 ∨ break c in DIMACS: 1910 -1911 1912 -250 1162 0 c 2-1 --> 1 c (-b^{1, 250}_2 ∧ b^{1, 250}_1 ∧ -b^{1, 250}_0 ∧ -p_250) -> (-b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ b^{1, 251}_0) c in CNF: c b^{1, 250}_2 ∨ -b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ p_250 ∨ -b^{1, 251}_2 c b^{1, 250}_2 ∨ -b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ p_250 ∨ -b^{1, 251}_1 c b^{1, 250}_2 ∨ -b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ p_250 ∨ b^{1, 251}_0 c in DIMACS: 1910 -1911 1912 250 -1913 0 1910 -1911 1912 250 -1914 0 1910 -1911 1912 250 1915 0 c 1-1 --> 0 c (-b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ b^{1, 250}_0 ∧ -p_250) -> (-b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ -b^{1, 251}_0) c in CNF: c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ p_250 ∨ -b^{1, 251}_2 c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ p_250 ∨ -b^{1, 251}_1 c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ p_250 ∨ -b^{1, 251}_0 c in DIMACS: 1910 1911 -1912 250 -1913 0 1910 1911 -1912 250 -1914 0 1910 1911 -1912 250 -1915 0 c 0-1 --> -1 c (-b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ -b^{1, 250}_0 ∧ -p_250) -> ( b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ b^{1, 251}_0) c in CNF: c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ p_250 ∨ b^{1, 251}_2 c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ p_250 ∨ -b^{1, 251}_1 c b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ p_250 ∨ b^{1, 251}_0 c in DIMACS: 1910 1911 1912 250 1913 0 1910 1911 1912 250 -1914 0 1910 1911 1912 250 1915 0 c -1-1 --> -2 c ( b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ b^{1, 250}_0 ∧ -p_250) -> ( b^{1, 251}_2 ∧ b^{1, 251}_1 ∧ -b^{1, 251}_0) c in CNF: c -b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ p_250 ∨ b^{1, 251}_2 c -b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ p_250 ∨ b^{1, 251}_1 c -b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ p_250 ∨ -b^{1, 251}_0 c in DIMACS: -1910 1911 -1912 250 1913 0 -1910 1911 -1912 250 1914 0 -1910 1911 -1912 250 -1915 0 c -2-1 --> break c ( b^{1, 250}_2 ∧ b^{1, 250}_1 ∧ -b^{1, 250}_0 ∧ -p_250) -> break c in CNF: c -b^{1, 250}_2 ∨ -b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ p_250 ∨ break c in DIMACS: -1910 -1911 1912 250 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 250}_2 ∧ -b^{1, 250}_1 ∧ -b^{1, 250}_0 ∧ true) c in CNF: c -b^{1, 250}_2 ∨ b^{1, 250}_1 ∨ b^{1, 250}_0 ∨ false c in DIMACS: -1910 1911 1912 0 c 3 does not represent an automaton state. c -(-b^{1, 250}_2 ∧ b^{1, 250}_1 ∧ b^{1, 250}_0 ∧ true) c in CNF: c b^{1, 250}_2 ∨ -b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ false c in DIMACS: 1910 -1911 -1912 0 c -3 does not represent an automaton state. c -( b^{1, 250}_2 ∧ b^{1, 250}_1 ∧ b^{1, 250}_0 ∧ true) c in CNF: c -b^{1, 250}_2 ∨ -b^{1, 250}_1 ∨ -b^{1, 250}_0 ∨ false c in DIMACS: -1910 -1911 -1912 0 c i = 251 c -2+1 --> -1 c ( b^{1, 251}_2 ∧ b^{1, 251}_1 ∧ -b^{1, 251}_0 ∧ p_251) -> ( b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ b^{1, 252}_0) c in CNF: c -b^{1, 251}_2 ∨ -b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ -p_251 ∨ b^{1, 252}_2 c -b^{1, 251}_2 ∨ -b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ -p_251 ∨ -b^{1, 252}_1 c -b^{1, 251}_2 ∨ -b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ -p_251 ∨ b^{1, 252}_0 c in DIMACS: -1913 -1914 1915 -251 1916 0 -1913 -1914 1915 -251 -1917 0 -1913 -1914 1915 -251 1918 0 c -1+1 --> 0 c ( b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ b^{1, 251}_0 ∧ p_251) -> (-b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ -b^{1, 252}_0) c in CNF: c -b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ -p_251 ∨ -b^{1, 252}_2 c -b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ -p_251 ∨ -b^{1, 252}_1 c -b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ -p_251 ∨ -b^{1, 252}_0 c in DIMACS: -1913 1914 -1915 -251 -1916 0 -1913 1914 -1915 -251 -1917 0 -1913 1914 -1915 -251 -1918 0 c 0+1 --> 1 c (-b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ -b^{1, 251}_0 ∧ p_251) -> (-b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ b^{1, 252}_0) c in CNF: c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ -p_251 ∨ -b^{1, 252}_2 c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ -p_251 ∨ -b^{1, 252}_1 c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ -p_251 ∨ b^{1, 252}_0 c in DIMACS: 1913 1914 1915 -251 -1916 0 1913 1914 1915 -251 -1917 0 1913 1914 1915 -251 1918 0 c 1+1 --> 2 c (-b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ b^{1, 251}_0 ∧ p_251) -> (-b^{1, 252}_2 ∧ b^{1, 252}_1 ∧ -b^{1, 252}_0) c in CNF: c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ -p_251 ∨ -b^{1, 252}_2 c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ -p_251 ∨ b^{1, 252}_1 c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ -p_251 ∨ -b^{1, 252}_0 c in DIMACS: 1913 1914 -1915 -251 -1916 0 1913 1914 -1915 -251 1917 0 1913 1914 -1915 -251 -1918 0 c 2+1 --> break c (-b^{1, 251}_2 ∧ b^{1, 251}_1 ∧ -b^{1, 251}_0 ∧ p_251) -> break c in CNF: c b^{1, 251}_2 ∨ -b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ -p_251 ∨ break c in DIMACS: 1913 -1914 1915 -251 1162 0 c 2-1 --> 1 c (-b^{1, 251}_2 ∧ b^{1, 251}_1 ∧ -b^{1, 251}_0 ∧ -p_251) -> (-b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ b^{1, 252}_0) c in CNF: c b^{1, 251}_2 ∨ -b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ p_251 ∨ -b^{1, 252}_2 c b^{1, 251}_2 ∨ -b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ p_251 ∨ -b^{1, 252}_1 c b^{1, 251}_2 ∨ -b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ p_251 ∨ b^{1, 252}_0 c in DIMACS: 1913 -1914 1915 251 -1916 0 1913 -1914 1915 251 -1917 0 1913 -1914 1915 251 1918 0 c 1-1 --> 0 c (-b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ b^{1, 251}_0 ∧ -p_251) -> (-b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ -b^{1, 252}_0) c in CNF: c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ p_251 ∨ -b^{1, 252}_2 c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ p_251 ∨ -b^{1, 252}_1 c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ p_251 ∨ -b^{1, 252}_0 c in DIMACS: 1913 1914 -1915 251 -1916 0 1913 1914 -1915 251 -1917 0 1913 1914 -1915 251 -1918 0 c 0-1 --> -1 c (-b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ -b^{1, 251}_0 ∧ -p_251) -> ( b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ b^{1, 252}_0) c in CNF: c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ p_251 ∨ b^{1, 252}_2 c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ p_251 ∨ -b^{1, 252}_1 c b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ p_251 ∨ b^{1, 252}_0 c in DIMACS: 1913 1914 1915 251 1916 0 1913 1914 1915 251 -1917 0 1913 1914 1915 251 1918 0 c -1-1 --> -2 c ( b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ b^{1, 251}_0 ∧ -p_251) -> ( b^{1, 252}_2 ∧ b^{1, 252}_1 ∧ -b^{1, 252}_0) c in CNF: c -b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ p_251 ∨ b^{1, 252}_2 c -b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ p_251 ∨ b^{1, 252}_1 c -b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ p_251 ∨ -b^{1, 252}_0 c in DIMACS: -1913 1914 -1915 251 1916 0 -1913 1914 -1915 251 1917 0 -1913 1914 -1915 251 -1918 0 c -2-1 --> break c ( b^{1, 251}_2 ∧ b^{1, 251}_1 ∧ -b^{1, 251}_0 ∧ -p_251) -> break c in CNF: c -b^{1, 251}_2 ∨ -b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ p_251 ∨ break c in DIMACS: -1913 -1914 1915 251 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 251}_2 ∧ -b^{1, 251}_1 ∧ -b^{1, 251}_0 ∧ true) c in CNF: c -b^{1, 251}_2 ∨ b^{1, 251}_1 ∨ b^{1, 251}_0 ∨ false c in DIMACS: -1913 1914 1915 0 c 3 does not represent an automaton state. c -(-b^{1, 251}_2 ∧ b^{1, 251}_1 ∧ b^{1, 251}_0 ∧ true) c in CNF: c b^{1, 251}_2 ∨ -b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ false c in DIMACS: 1913 -1914 -1915 0 c -3 does not represent an automaton state. c -( b^{1, 251}_2 ∧ b^{1, 251}_1 ∧ b^{1, 251}_0 ∧ true) c in CNF: c -b^{1, 251}_2 ∨ -b^{1, 251}_1 ∨ -b^{1, 251}_0 ∨ false c in DIMACS: -1913 -1914 -1915 0 c i = 252 c -2+1 --> -1 c ( b^{1, 252}_2 ∧ b^{1, 252}_1 ∧ -b^{1, 252}_0 ∧ p_252) -> ( b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ b^{1, 253}_0) c in CNF: c -b^{1, 252}_2 ∨ -b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ -p_252 ∨ b^{1, 253}_2 c -b^{1, 252}_2 ∨ -b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ -p_252 ∨ -b^{1, 253}_1 c -b^{1, 252}_2 ∨ -b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ -p_252 ∨ b^{1, 253}_0 c in DIMACS: -1916 -1917 1918 -252 1919 0 -1916 -1917 1918 -252 -1920 0 -1916 -1917 1918 -252 1921 0 c -1+1 --> 0 c ( b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ b^{1, 252}_0 ∧ p_252) -> (-b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ -b^{1, 253}_0) c in CNF: c -b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ -p_252 ∨ -b^{1, 253}_2 c -b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ -p_252 ∨ -b^{1, 253}_1 c -b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ -p_252 ∨ -b^{1, 253}_0 c in DIMACS: -1916 1917 -1918 -252 -1919 0 -1916 1917 -1918 -252 -1920 0 -1916 1917 -1918 -252 -1921 0 c 0+1 --> 1 c (-b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ -b^{1, 252}_0 ∧ p_252) -> (-b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ b^{1, 253}_0) c in CNF: c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ -p_252 ∨ -b^{1, 253}_2 c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ -p_252 ∨ -b^{1, 253}_1 c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ -p_252 ∨ b^{1, 253}_0 c in DIMACS: 1916 1917 1918 -252 -1919 0 1916 1917 1918 -252 -1920 0 1916 1917 1918 -252 1921 0 c 1+1 --> 2 c (-b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ b^{1, 252}_0 ∧ p_252) -> (-b^{1, 253}_2 ∧ b^{1, 253}_1 ∧ -b^{1, 253}_0) c in CNF: c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ -p_252 ∨ -b^{1, 253}_2 c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ -p_252 ∨ b^{1, 253}_1 c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ -p_252 ∨ -b^{1, 253}_0 c in DIMACS: 1916 1917 -1918 -252 -1919 0 1916 1917 -1918 -252 1920 0 1916 1917 -1918 -252 -1921 0 c 2+1 --> break c (-b^{1, 252}_2 ∧ b^{1, 252}_1 ∧ -b^{1, 252}_0 ∧ p_252) -> break c in CNF: c b^{1, 252}_2 ∨ -b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ -p_252 ∨ break c in DIMACS: 1916 -1917 1918 -252 1162 0 c 2-1 --> 1 c (-b^{1, 252}_2 ∧ b^{1, 252}_1 ∧ -b^{1, 252}_0 ∧ -p_252) -> (-b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ b^{1, 253}_0) c in CNF: c b^{1, 252}_2 ∨ -b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ p_252 ∨ -b^{1, 253}_2 c b^{1, 252}_2 ∨ -b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ p_252 ∨ -b^{1, 253}_1 c b^{1, 252}_2 ∨ -b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ p_252 ∨ b^{1, 253}_0 c in DIMACS: 1916 -1917 1918 252 -1919 0 1916 -1917 1918 252 -1920 0 1916 -1917 1918 252 1921 0 c 1-1 --> 0 c (-b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ b^{1, 252}_0 ∧ -p_252) -> (-b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ -b^{1, 253}_0) c in CNF: c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ p_252 ∨ -b^{1, 253}_2 c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ p_252 ∨ -b^{1, 253}_1 c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ p_252 ∨ -b^{1, 253}_0 c in DIMACS: 1916 1917 -1918 252 -1919 0 1916 1917 -1918 252 -1920 0 1916 1917 -1918 252 -1921 0 c 0-1 --> -1 c (-b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ -b^{1, 252}_0 ∧ -p_252) -> ( b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ b^{1, 253}_0) c in CNF: c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ p_252 ∨ b^{1, 253}_2 c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ p_252 ∨ -b^{1, 253}_1 c b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ p_252 ∨ b^{1, 253}_0 c in DIMACS: 1916 1917 1918 252 1919 0 1916 1917 1918 252 -1920 0 1916 1917 1918 252 1921 0 c -1-1 --> -2 c ( b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ b^{1, 252}_0 ∧ -p_252) -> ( b^{1, 253}_2 ∧ b^{1, 253}_1 ∧ -b^{1, 253}_0) c in CNF: c -b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ p_252 ∨ b^{1, 253}_2 c -b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ p_252 ∨ b^{1, 253}_1 c -b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ p_252 ∨ -b^{1, 253}_0 c in DIMACS: -1916 1917 -1918 252 1919 0 -1916 1917 -1918 252 1920 0 -1916 1917 -1918 252 -1921 0 c -2-1 --> break c ( b^{1, 252}_2 ∧ b^{1, 252}_1 ∧ -b^{1, 252}_0 ∧ -p_252) -> break c in CNF: c -b^{1, 252}_2 ∨ -b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ p_252 ∨ break c in DIMACS: -1916 -1917 1918 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 252}_2 ∧ -b^{1, 252}_1 ∧ -b^{1, 252}_0 ∧ true) c in CNF: c -b^{1, 252}_2 ∨ b^{1, 252}_1 ∨ b^{1, 252}_0 ∨ false c in DIMACS: -1916 1917 1918 0 c 3 does not represent an automaton state. c -(-b^{1, 252}_2 ∧ b^{1, 252}_1 ∧ b^{1, 252}_0 ∧ true) c in CNF: c b^{1, 252}_2 ∨ -b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ false c in DIMACS: 1916 -1917 -1918 0 c -3 does not represent an automaton state. c -( b^{1, 252}_2 ∧ b^{1, 252}_1 ∧ b^{1, 252}_0 ∧ true) c in CNF: c -b^{1, 252}_2 ∨ -b^{1, 252}_1 ∨ -b^{1, 252}_0 ∨ false c in DIMACS: -1916 -1917 -1918 0 c i = 253 c -2+1 --> -1 c ( b^{1, 253}_2 ∧ b^{1, 253}_1 ∧ -b^{1, 253}_0 ∧ p_253) -> ( b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ b^{1, 254}_0) c in CNF: c -b^{1, 253}_2 ∨ -b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ -p_253 ∨ b^{1, 254}_2 c -b^{1, 253}_2 ∨ -b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ -p_253 ∨ -b^{1, 254}_1 c -b^{1, 253}_2 ∨ -b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ -p_253 ∨ b^{1, 254}_0 c in DIMACS: -1919 -1920 1921 -253 1922 0 -1919 -1920 1921 -253 -1923 0 -1919 -1920 1921 -253 1924 0 c -1+1 --> 0 c ( b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ b^{1, 253}_0 ∧ p_253) -> (-b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ -b^{1, 254}_0) c in CNF: c -b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ -p_253 ∨ -b^{1, 254}_2 c -b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ -p_253 ∨ -b^{1, 254}_1 c -b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ -p_253 ∨ -b^{1, 254}_0 c in DIMACS: -1919 1920 -1921 -253 -1922 0 -1919 1920 -1921 -253 -1923 0 -1919 1920 -1921 -253 -1924 0 c 0+1 --> 1 c (-b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ -b^{1, 253}_0 ∧ p_253) -> (-b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ b^{1, 254}_0) c in CNF: c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ -p_253 ∨ -b^{1, 254}_2 c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ -p_253 ∨ -b^{1, 254}_1 c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ -p_253 ∨ b^{1, 254}_0 c in DIMACS: 1919 1920 1921 -253 -1922 0 1919 1920 1921 -253 -1923 0 1919 1920 1921 -253 1924 0 c 1+1 --> 2 c (-b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ b^{1, 253}_0 ∧ p_253) -> (-b^{1, 254}_2 ∧ b^{1, 254}_1 ∧ -b^{1, 254}_0) c in CNF: c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ -p_253 ∨ -b^{1, 254}_2 c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ -p_253 ∨ b^{1, 254}_1 c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ -p_253 ∨ -b^{1, 254}_0 c in DIMACS: 1919 1920 -1921 -253 -1922 0 1919 1920 -1921 -253 1923 0 1919 1920 -1921 -253 -1924 0 c 2+1 --> break c (-b^{1, 253}_2 ∧ b^{1, 253}_1 ∧ -b^{1, 253}_0 ∧ p_253) -> break c in CNF: c b^{1, 253}_2 ∨ -b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ -p_253 ∨ break c in DIMACS: 1919 -1920 1921 -253 1162 0 c 2-1 --> 1 c (-b^{1, 253}_2 ∧ b^{1, 253}_1 ∧ -b^{1, 253}_0 ∧ -p_253) -> (-b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ b^{1, 254}_0) c in CNF: c b^{1, 253}_2 ∨ -b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ p_253 ∨ -b^{1, 254}_2 c b^{1, 253}_2 ∨ -b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ p_253 ∨ -b^{1, 254}_1 c b^{1, 253}_2 ∨ -b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ p_253 ∨ b^{1, 254}_0 c in DIMACS: 1919 -1920 1921 253 -1922 0 1919 -1920 1921 253 -1923 0 1919 -1920 1921 253 1924 0 c 1-1 --> 0 c (-b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ b^{1, 253}_0 ∧ -p_253) -> (-b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ -b^{1, 254}_0) c in CNF: c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ p_253 ∨ -b^{1, 254}_2 c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ p_253 ∨ -b^{1, 254}_1 c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ p_253 ∨ -b^{1, 254}_0 c in DIMACS: 1919 1920 -1921 253 -1922 0 1919 1920 -1921 253 -1923 0 1919 1920 -1921 253 -1924 0 c 0-1 --> -1 c (-b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ -b^{1, 253}_0 ∧ -p_253) -> ( b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ b^{1, 254}_0) c in CNF: c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ p_253 ∨ b^{1, 254}_2 c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ p_253 ∨ -b^{1, 254}_1 c b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ p_253 ∨ b^{1, 254}_0 c in DIMACS: 1919 1920 1921 253 1922 0 1919 1920 1921 253 -1923 0 1919 1920 1921 253 1924 0 c -1-1 --> -2 c ( b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ b^{1, 253}_0 ∧ -p_253) -> ( b^{1, 254}_2 ∧ b^{1, 254}_1 ∧ -b^{1, 254}_0) c in CNF: c -b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ p_253 ∨ b^{1, 254}_2 c -b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ p_253 ∨ b^{1, 254}_1 c -b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ p_253 ∨ -b^{1, 254}_0 c in DIMACS: -1919 1920 -1921 253 1922 0 -1919 1920 -1921 253 1923 0 -1919 1920 -1921 253 -1924 0 c -2-1 --> break c ( b^{1, 253}_2 ∧ b^{1, 253}_1 ∧ -b^{1, 253}_0 ∧ -p_253) -> break c in CNF: c -b^{1, 253}_2 ∨ -b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ p_253 ∨ break c in DIMACS: -1919 -1920 1921 253 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 253}_2 ∧ -b^{1, 253}_1 ∧ -b^{1, 253}_0 ∧ true) c in CNF: c -b^{1, 253}_2 ∨ b^{1, 253}_1 ∨ b^{1, 253}_0 ∨ false c in DIMACS: -1919 1920 1921 0 c 3 does not represent an automaton state. c -(-b^{1, 253}_2 ∧ b^{1, 253}_1 ∧ b^{1, 253}_0 ∧ true) c in CNF: c b^{1, 253}_2 ∨ -b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ false c in DIMACS: 1919 -1920 -1921 0 c -3 does not represent an automaton state. c -( b^{1, 253}_2 ∧ b^{1, 253}_1 ∧ b^{1, 253}_0 ∧ true) c in CNF: c -b^{1, 253}_2 ∨ -b^{1, 253}_1 ∨ -b^{1, 253}_0 ∨ false c in DIMACS: -1919 -1920 -1921 0 c i = 254 c -2+1 --> -1 c ( b^{1, 254}_2 ∧ b^{1, 254}_1 ∧ -b^{1, 254}_0 ∧ p_254) -> ( b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ b^{1, 255}_0) c in CNF: c -b^{1, 254}_2 ∨ -b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ -p_254 ∨ b^{1, 255}_2 c -b^{1, 254}_2 ∨ -b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ -p_254 ∨ -b^{1, 255}_1 c -b^{1, 254}_2 ∨ -b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ -p_254 ∨ b^{1, 255}_0 c in DIMACS: -1922 -1923 1924 -254 1925 0 -1922 -1923 1924 -254 -1926 0 -1922 -1923 1924 -254 1927 0 c -1+1 --> 0 c ( b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ b^{1, 254}_0 ∧ p_254) -> (-b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ -b^{1, 255}_0) c in CNF: c -b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ -p_254 ∨ -b^{1, 255}_2 c -b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ -p_254 ∨ -b^{1, 255}_1 c -b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ -p_254 ∨ -b^{1, 255}_0 c in DIMACS: -1922 1923 -1924 -254 -1925 0 -1922 1923 -1924 -254 -1926 0 -1922 1923 -1924 -254 -1927 0 c 0+1 --> 1 c (-b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ -b^{1, 254}_0 ∧ p_254) -> (-b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ b^{1, 255}_0) c in CNF: c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ -p_254 ∨ -b^{1, 255}_2 c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ -p_254 ∨ -b^{1, 255}_1 c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ -p_254 ∨ b^{1, 255}_0 c in DIMACS: 1922 1923 1924 -254 -1925 0 1922 1923 1924 -254 -1926 0 1922 1923 1924 -254 1927 0 c 1+1 --> 2 c (-b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ b^{1, 254}_0 ∧ p_254) -> (-b^{1, 255}_2 ∧ b^{1, 255}_1 ∧ -b^{1, 255}_0) c in CNF: c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ -p_254 ∨ -b^{1, 255}_2 c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ -p_254 ∨ b^{1, 255}_1 c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ -p_254 ∨ -b^{1, 255}_0 c in DIMACS: 1922 1923 -1924 -254 -1925 0 1922 1923 -1924 -254 1926 0 1922 1923 -1924 -254 -1927 0 c 2+1 --> break c (-b^{1, 254}_2 ∧ b^{1, 254}_1 ∧ -b^{1, 254}_0 ∧ p_254) -> break c in CNF: c b^{1, 254}_2 ∨ -b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ -p_254 ∨ break c in DIMACS: 1922 -1923 1924 -254 1162 0 c 2-1 --> 1 c (-b^{1, 254}_2 ∧ b^{1, 254}_1 ∧ -b^{1, 254}_0 ∧ -p_254) -> (-b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ b^{1, 255}_0) c in CNF: c b^{1, 254}_2 ∨ -b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ p_254 ∨ -b^{1, 255}_2 c b^{1, 254}_2 ∨ -b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ p_254 ∨ -b^{1, 255}_1 c b^{1, 254}_2 ∨ -b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ p_254 ∨ b^{1, 255}_0 c in DIMACS: 1922 -1923 1924 254 -1925 0 1922 -1923 1924 254 -1926 0 1922 -1923 1924 254 1927 0 c 1-1 --> 0 c (-b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ b^{1, 254}_0 ∧ -p_254) -> (-b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ -b^{1, 255}_0) c in CNF: c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ p_254 ∨ -b^{1, 255}_2 c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ p_254 ∨ -b^{1, 255}_1 c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ p_254 ∨ -b^{1, 255}_0 c in DIMACS: 1922 1923 -1924 254 -1925 0 1922 1923 -1924 254 -1926 0 1922 1923 -1924 254 -1927 0 c 0-1 --> -1 c (-b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ -b^{1, 254}_0 ∧ -p_254) -> ( b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ b^{1, 255}_0) c in CNF: c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ p_254 ∨ b^{1, 255}_2 c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ p_254 ∨ -b^{1, 255}_1 c b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ p_254 ∨ b^{1, 255}_0 c in DIMACS: 1922 1923 1924 254 1925 0 1922 1923 1924 254 -1926 0 1922 1923 1924 254 1927 0 c -1-1 --> -2 c ( b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ b^{1, 254}_0 ∧ -p_254) -> ( b^{1, 255}_2 ∧ b^{1, 255}_1 ∧ -b^{1, 255}_0) c in CNF: c -b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ p_254 ∨ b^{1, 255}_2 c -b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ p_254 ∨ b^{1, 255}_1 c -b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ p_254 ∨ -b^{1, 255}_0 c in DIMACS: -1922 1923 -1924 254 1925 0 -1922 1923 -1924 254 1926 0 -1922 1923 -1924 254 -1927 0 c -2-1 --> break c ( b^{1, 254}_2 ∧ b^{1, 254}_1 ∧ -b^{1, 254}_0 ∧ -p_254) -> break c in CNF: c -b^{1, 254}_2 ∨ -b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ p_254 ∨ break c in DIMACS: -1922 -1923 1924 254 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 254}_2 ∧ -b^{1, 254}_1 ∧ -b^{1, 254}_0 ∧ true) c in CNF: c -b^{1, 254}_2 ∨ b^{1, 254}_1 ∨ b^{1, 254}_0 ∨ false c in DIMACS: -1922 1923 1924 0 c 3 does not represent an automaton state. c -(-b^{1, 254}_2 ∧ b^{1, 254}_1 ∧ b^{1, 254}_0 ∧ true) c in CNF: c b^{1, 254}_2 ∨ -b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ false c in DIMACS: 1922 -1923 -1924 0 c -3 does not represent an automaton state. c -( b^{1, 254}_2 ∧ b^{1, 254}_1 ∧ b^{1, 254}_0 ∧ true) c in CNF: c -b^{1, 254}_2 ∨ -b^{1, 254}_1 ∨ -b^{1, 254}_0 ∨ false c in DIMACS: -1922 -1923 -1924 0 c i = 255 c -2+1 --> -1 c ( b^{1, 255}_2 ∧ b^{1, 255}_1 ∧ -b^{1, 255}_0 ∧ p_255) -> ( b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ b^{1, 256}_0) c in CNF: c -b^{1, 255}_2 ∨ -b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ -p_255 ∨ b^{1, 256}_2 c -b^{1, 255}_2 ∨ -b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ -p_255 ∨ -b^{1, 256}_1 c -b^{1, 255}_2 ∨ -b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ -p_255 ∨ b^{1, 256}_0 c in DIMACS: -1925 -1926 1927 -255 1928 0 -1925 -1926 1927 -255 -1929 0 -1925 -1926 1927 -255 1930 0 c -1+1 --> 0 c ( b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ b^{1, 255}_0 ∧ p_255) -> (-b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ -b^{1, 256}_0) c in CNF: c -b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ -p_255 ∨ -b^{1, 256}_2 c -b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ -p_255 ∨ -b^{1, 256}_1 c -b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ -p_255 ∨ -b^{1, 256}_0 c in DIMACS: -1925 1926 -1927 -255 -1928 0 -1925 1926 -1927 -255 -1929 0 -1925 1926 -1927 -255 -1930 0 c 0+1 --> 1 c (-b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ -b^{1, 255}_0 ∧ p_255) -> (-b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ b^{1, 256}_0) c in CNF: c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ -p_255 ∨ -b^{1, 256}_2 c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ -p_255 ∨ -b^{1, 256}_1 c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ -p_255 ∨ b^{1, 256}_0 c in DIMACS: 1925 1926 1927 -255 -1928 0 1925 1926 1927 -255 -1929 0 1925 1926 1927 -255 1930 0 c 1+1 --> 2 c (-b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ b^{1, 255}_0 ∧ p_255) -> (-b^{1, 256}_2 ∧ b^{1, 256}_1 ∧ -b^{1, 256}_0) c in CNF: c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ -p_255 ∨ -b^{1, 256}_2 c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ -p_255 ∨ b^{1, 256}_1 c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ -p_255 ∨ -b^{1, 256}_0 c in DIMACS: 1925 1926 -1927 -255 -1928 0 1925 1926 -1927 -255 1929 0 1925 1926 -1927 -255 -1930 0 c 2+1 --> break c (-b^{1, 255}_2 ∧ b^{1, 255}_1 ∧ -b^{1, 255}_0 ∧ p_255) -> break c in CNF: c b^{1, 255}_2 ∨ -b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ -p_255 ∨ break c in DIMACS: 1925 -1926 1927 -255 1162 0 c 2-1 --> 1 c (-b^{1, 255}_2 ∧ b^{1, 255}_1 ∧ -b^{1, 255}_0 ∧ -p_255) -> (-b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ b^{1, 256}_0) c in CNF: c b^{1, 255}_2 ∨ -b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ p_255 ∨ -b^{1, 256}_2 c b^{1, 255}_2 ∨ -b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ p_255 ∨ -b^{1, 256}_1 c b^{1, 255}_2 ∨ -b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ p_255 ∨ b^{1, 256}_0 c in DIMACS: 1925 -1926 1927 255 -1928 0 1925 -1926 1927 255 -1929 0 1925 -1926 1927 255 1930 0 c 1-1 --> 0 c (-b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ b^{1, 255}_0 ∧ -p_255) -> (-b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ -b^{1, 256}_0) c in CNF: c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ p_255 ∨ -b^{1, 256}_2 c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ p_255 ∨ -b^{1, 256}_1 c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ p_255 ∨ -b^{1, 256}_0 c in DIMACS: 1925 1926 -1927 255 -1928 0 1925 1926 -1927 255 -1929 0 1925 1926 -1927 255 -1930 0 c 0-1 --> -1 c (-b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ -b^{1, 255}_0 ∧ -p_255) -> ( b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ b^{1, 256}_0) c in CNF: c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ p_255 ∨ b^{1, 256}_2 c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ p_255 ∨ -b^{1, 256}_1 c b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ p_255 ∨ b^{1, 256}_0 c in DIMACS: 1925 1926 1927 255 1928 0 1925 1926 1927 255 -1929 0 1925 1926 1927 255 1930 0 c -1-1 --> -2 c ( b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ b^{1, 255}_0 ∧ -p_255) -> ( b^{1, 256}_2 ∧ b^{1, 256}_1 ∧ -b^{1, 256}_0) c in CNF: c -b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ p_255 ∨ b^{1, 256}_2 c -b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ p_255 ∨ b^{1, 256}_1 c -b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ p_255 ∨ -b^{1, 256}_0 c in DIMACS: -1925 1926 -1927 255 1928 0 -1925 1926 -1927 255 1929 0 -1925 1926 -1927 255 -1930 0 c -2-1 --> break c ( b^{1, 255}_2 ∧ b^{1, 255}_1 ∧ -b^{1, 255}_0 ∧ -p_255) -> break c in CNF: c -b^{1, 255}_2 ∨ -b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ p_255 ∨ break c in DIMACS: -1925 -1926 1927 255 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 255}_2 ∧ -b^{1, 255}_1 ∧ -b^{1, 255}_0 ∧ true) c in CNF: c -b^{1, 255}_2 ∨ b^{1, 255}_1 ∨ b^{1, 255}_0 ∨ false c in DIMACS: -1925 1926 1927 0 c 3 does not represent an automaton state. c -(-b^{1, 255}_2 ∧ b^{1, 255}_1 ∧ b^{1, 255}_0 ∧ true) c in CNF: c b^{1, 255}_2 ∨ -b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ false c in DIMACS: 1925 -1926 -1927 0 c -3 does not represent an automaton state. c -( b^{1, 255}_2 ∧ b^{1, 255}_1 ∧ b^{1, 255}_0 ∧ true) c in CNF: c -b^{1, 255}_2 ∨ -b^{1, 255}_1 ∨ -b^{1, 255}_0 ∨ false c in DIMACS: -1925 -1926 -1927 0 c i = 256 c -2+1 --> -1 c ( b^{1, 256}_2 ∧ b^{1, 256}_1 ∧ -b^{1, 256}_0 ∧ p_256) -> ( b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ b^{1, 257}_0) c in CNF: c -b^{1, 256}_2 ∨ -b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ -p_256 ∨ b^{1, 257}_2 c -b^{1, 256}_2 ∨ -b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ -p_256 ∨ -b^{1, 257}_1 c -b^{1, 256}_2 ∨ -b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ -p_256 ∨ b^{1, 257}_0 c in DIMACS: -1928 -1929 1930 -256 1931 0 -1928 -1929 1930 -256 -1932 0 -1928 -1929 1930 -256 1933 0 c -1+1 --> 0 c ( b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ b^{1, 256}_0 ∧ p_256) -> (-b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ -b^{1, 257}_0) c in CNF: c -b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ -p_256 ∨ -b^{1, 257}_2 c -b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ -p_256 ∨ -b^{1, 257}_1 c -b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ -p_256 ∨ -b^{1, 257}_0 c in DIMACS: -1928 1929 -1930 -256 -1931 0 -1928 1929 -1930 -256 -1932 0 -1928 1929 -1930 -256 -1933 0 c 0+1 --> 1 c (-b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ -b^{1, 256}_0 ∧ p_256) -> (-b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ b^{1, 257}_0) c in CNF: c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ -p_256 ∨ -b^{1, 257}_2 c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ -p_256 ∨ -b^{1, 257}_1 c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ -p_256 ∨ b^{1, 257}_0 c in DIMACS: 1928 1929 1930 -256 -1931 0 1928 1929 1930 -256 -1932 0 1928 1929 1930 -256 1933 0 c 1+1 --> 2 c (-b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ b^{1, 256}_0 ∧ p_256) -> (-b^{1, 257}_2 ∧ b^{1, 257}_1 ∧ -b^{1, 257}_0) c in CNF: c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ -p_256 ∨ -b^{1, 257}_2 c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ -p_256 ∨ b^{1, 257}_1 c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ -p_256 ∨ -b^{1, 257}_0 c in DIMACS: 1928 1929 -1930 -256 -1931 0 1928 1929 -1930 -256 1932 0 1928 1929 -1930 -256 -1933 0 c 2+1 --> break c (-b^{1, 256}_2 ∧ b^{1, 256}_1 ∧ -b^{1, 256}_0 ∧ p_256) -> break c in CNF: c b^{1, 256}_2 ∨ -b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ -p_256 ∨ break c in DIMACS: 1928 -1929 1930 -256 1162 0 c 2-1 --> 1 c (-b^{1, 256}_2 ∧ b^{1, 256}_1 ∧ -b^{1, 256}_0 ∧ -p_256) -> (-b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ b^{1, 257}_0) c in CNF: c b^{1, 256}_2 ∨ -b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ p_256 ∨ -b^{1, 257}_2 c b^{1, 256}_2 ∨ -b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ p_256 ∨ -b^{1, 257}_1 c b^{1, 256}_2 ∨ -b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ p_256 ∨ b^{1, 257}_0 c in DIMACS: 1928 -1929 1930 256 -1931 0 1928 -1929 1930 256 -1932 0 1928 -1929 1930 256 1933 0 c 1-1 --> 0 c (-b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ b^{1, 256}_0 ∧ -p_256) -> (-b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ -b^{1, 257}_0) c in CNF: c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ p_256 ∨ -b^{1, 257}_2 c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ p_256 ∨ -b^{1, 257}_1 c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ p_256 ∨ -b^{1, 257}_0 c in DIMACS: 1928 1929 -1930 256 -1931 0 1928 1929 -1930 256 -1932 0 1928 1929 -1930 256 -1933 0 c 0-1 --> -1 c (-b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ -b^{1, 256}_0 ∧ -p_256) -> ( b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ b^{1, 257}_0) c in CNF: c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ p_256 ∨ b^{1, 257}_2 c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ p_256 ∨ -b^{1, 257}_1 c b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ p_256 ∨ b^{1, 257}_0 c in DIMACS: 1928 1929 1930 256 1931 0 1928 1929 1930 256 -1932 0 1928 1929 1930 256 1933 0 c -1-1 --> -2 c ( b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ b^{1, 256}_0 ∧ -p_256) -> ( b^{1, 257}_2 ∧ b^{1, 257}_1 ∧ -b^{1, 257}_0) c in CNF: c -b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ p_256 ∨ b^{1, 257}_2 c -b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ p_256 ∨ b^{1, 257}_1 c -b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ p_256 ∨ -b^{1, 257}_0 c in DIMACS: -1928 1929 -1930 256 1931 0 -1928 1929 -1930 256 1932 0 -1928 1929 -1930 256 -1933 0 c -2-1 --> break c ( b^{1, 256}_2 ∧ b^{1, 256}_1 ∧ -b^{1, 256}_0 ∧ -p_256) -> break c in CNF: c -b^{1, 256}_2 ∨ -b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ p_256 ∨ break c in DIMACS: -1928 -1929 1930 256 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 256}_2 ∧ -b^{1, 256}_1 ∧ -b^{1, 256}_0 ∧ true) c in CNF: c -b^{1, 256}_2 ∨ b^{1, 256}_1 ∨ b^{1, 256}_0 ∨ false c in DIMACS: -1928 1929 1930 0 c 3 does not represent an automaton state. c -(-b^{1, 256}_2 ∧ b^{1, 256}_1 ∧ b^{1, 256}_0 ∧ true) c in CNF: c b^{1, 256}_2 ∨ -b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ false c in DIMACS: 1928 -1929 -1930 0 c -3 does not represent an automaton state. c -( b^{1, 256}_2 ∧ b^{1, 256}_1 ∧ b^{1, 256}_0 ∧ true) c in CNF: c -b^{1, 256}_2 ∨ -b^{1, 256}_1 ∨ -b^{1, 256}_0 ∨ false c in DIMACS: -1928 -1929 -1930 0 c i = 257 c -2+1 --> -1 c ( b^{1, 257}_2 ∧ b^{1, 257}_1 ∧ -b^{1, 257}_0 ∧ p_257) -> ( b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ b^{1, 258}_0) c in CNF: c -b^{1, 257}_2 ∨ -b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ -p_257 ∨ b^{1, 258}_2 c -b^{1, 257}_2 ∨ -b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ -p_257 ∨ -b^{1, 258}_1 c -b^{1, 257}_2 ∨ -b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ -p_257 ∨ b^{1, 258}_0 c in DIMACS: -1931 -1932 1933 -257 1934 0 -1931 -1932 1933 -257 -1935 0 -1931 -1932 1933 -257 1936 0 c -1+1 --> 0 c ( b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ b^{1, 257}_0 ∧ p_257) -> (-b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ -b^{1, 258}_0) c in CNF: c -b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ -p_257 ∨ -b^{1, 258}_2 c -b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ -p_257 ∨ -b^{1, 258}_1 c -b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ -p_257 ∨ -b^{1, 258}_0 c in DIMACS: -1931 1932 -1933 -257 -1934 0 -1931 1932 -1933 -257 -1935 0 -1931 1932 -1933 -257 -1936 0 c 0+1 --> 1 c (-b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ -b^{1, 257}_0 ∧ p_257) -> (-b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ b^{1, 258}_0) c in CNF: c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ -p_257 ∨ -b^{1, 258}_2 c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ -p_257 ∨ -b^{1, 258}_1 c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ -p_257 ∨ b^{1, 258}_0 c in DIMACS: 1931 1932 1933 -257 -1934 0 1931 1932 1933 -257 -1935 0 1931 1932 1933 -257 1936 0 c 1+1 --> 2 c (-b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ b^{1, 257}_0 ∧ p_257) -> (-b^{1, 258}_2 ∧ b^{1, 258}_1 ∧ -b^{1, 258}_0) c in CNF: c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ -p_257 ∨ -b^{1, 258}_2 c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ -p_257 ∨ b^{1, 258}_1 c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ -p_257 ∨ -b^{1, 258}_0 c in DIMACS: 1931 1932 -1933 -257 -1934 0 1931 1932 -1933 -257 1935 0 1931 1932 -1933 -257 -1936 0 c 2+1 --> break c (-b^{1, 257}_2 ∧ b^{1, 257}_1 ∧ -b^{1, 257}_0 ∧ p_257) -> break c in CNF: c b^{1, 257}_2 ∨ -b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ -p_257 ∨ break c in DIMACS: 1931 -1932 1933 -257 1162 0 c 2-1 --> 1 c (-b^{1, 257}_2 ∧ b^{1, 257}_1 ∧ -b^{1, 257}_0 ∧ -p_257) -> (-b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ b^{1, 258}_0) c in CNF: c b^{1, 257}_2 ∨ -b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ p_257 ∨ -b^{1, 258}_2 c b^{1, 257}_2 ∨ -b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ p_257 ∨ -b^{1, 258}_1 c b^{1, 257}_2 ∨ -b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ p_257 ∨ b^{1, 258}_0 c in DIMACS: 1931 -1932 1933 257 -1934 0 1931 -1932 1933 257 -1935 0 1931 -1932 1933 257 1936 0 c 1-1 --> 0 c (-b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ b^{1, 257}_0 ∧ -p_257) -> (-b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ -b^{1, 258}_0) c in CNF: c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ p_257 ∨ -b^{1, 258}_2 c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ p_257 ∨ -b^{1, 258}_1 c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ p_257 ∨ -b^{1, 258}_0 c in DIMACS: 1931 1932 -1933 257 -1934 0 1931 1932 -1933 257 -1935 0 1931 1932 -1933 257 -1936 0 c 0-1 --> -1 c (-b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ -b^{1, 257}_0 ∧ -p_257) -> ( b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ b^{1, 258}_0) c in CNF: c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ p_257 ∨ b^{1, 258}_2 c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ p_257 ∨ -b^{1, 258}_1 c b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ p_257 ∨ b^{1, 258}_0 c in DIMACS: 1931 1932 1933 257 1934 0 1931 1932 1933 257 -1935 0 1931 1932 1933 257 1936 0 c -1-1 --> -2 c ( b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ b^{1, 257}_0 ∧ -p_257) -> ( b^{1, 258}_2 ∧ b^{1, 258}_1 ∧ -b^{1, 258}_0) c in CNF: c -b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ p_257 ∨ b^{1, 258}_2 c -b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ p_257 ∨ b^{1, 258}_1 c -b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ p_257 ∨ -b^{1, 258}_0 c in DIMACS: -1931 1932 -1933 257 1934 0 -1931 1932 -1933 257 1935 0 -1931 1932 -1933 257 -1936 0 c -2-1 --> break c ( b^{1, 257}_2 ∧ b^{1, 257}_1 ∧ -b^{1, 257}_0 ∧ -p_257) -> break c in CNF: c -b^{1, 257}_2 ∨ -b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ p_257 ∨ break c in DIMACS: -1931 -1932 1933 257 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 257}_2 ∧ -b^{1, 257}_1 ∧ -b^{1, 257}_0 ∧ true) c in CNF: c -b^{1, 257}_2 ∨ b^{1, 257}_1 ∨ b^{1, 257}_0 ∨ false c in DIMACS: -1931 1932 1933 0 c 3 does not represent an automaton state. c -(-b^{1, 257}_2 ∧ b^{1, 257}_1 ∧ b^{1, 257}_0 ∧ true) c in CNF: c b^{1, 257}_2 ∨ -b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ false c in DIMACS: 1931 -1932 -1933 0 c -3 does not represent an automaton state. c -( b^{1, 257}_2 ∧ b^{1, 257}_1 ∧ b^{1, 257}_0 ∧ true) c in CNF: c -b^{1, 257}_2 ∨ -b^{1, 257}_1 ∨ -b^{1, 257}_0 ∨ false c in DIMACS: -1931 -1932 -1933 0 c i = 258 c -2+1 --> -1 c ( b^{1, 258}_2 ∧ b^{1, 258}_1 ∧ -b^{1, 258}_0 ∧ p_258) -> ( b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ b^{1, 259}_0) c in CNF: c -b^{1, 258}_2 ∨ -b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ -p_258 ∨ b^{1, 259}_2 c -b^{1, 258}_2 ∨ -b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ -p_258 ∨ -b^{1, 259}_1 c -b^{1, 258}_2 ∨ -b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ -p_258 ∨ b^{1, 259}_0 c in DIMACS: -1934 -1935 1936 -258 1937 0 -1934 -1935 1936 -258 -1938 0 -1934 -1935 1936 -258 1939 0 c -1+1 --> 0 c ( b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ b^{1, 258}_0 ∧ p_258) -> (-b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ -b^{1, 259}_0) c in CNF: c -b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ -p_258 ∨ -b^{1, 259}_2 c -b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ -p_258 ∨ -b^{1, 259}_1 c -b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ -p_258 ∨ -b^{1, 259}_0 c in DIMACS: -1934 1935 -1936 -258 -1937 0 -1934 1935 -1936 -258 -1938 0 -1934 1935 -1936 -258 -1939 0 c 0+1 --> 1 c (-b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ -b^{1, 258}_0 ∧ p_258) -> (-b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ b^{1, 259}_0) c in CNF: c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ -p_258 ∨ -b^{1, 259}_2 c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ -p_258 ∨ -b^{1, 259}_1 c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ -p_258 ∨ b^{1, 259}_0 c in DIMACS: 1934 1935 1936 -258 -1937 0 1934 1935 1936 -258 -1938 0 1934 1935 1936 -258 1939 0 c 1+1 --> 2 c (-b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ b^{1, 258}_0 ∧ p_258) -> (-b^{1, 259}_2 ∧ b^{1, 259}_1 ∧ -b^{1, 259}_0) c in CNF: c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ -p_258 ∨ -b^{1, 259}_2 c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ -p_258 ∨ b^{1, 259}_1 c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ -p_258 ∨ -b^{1, 259}_0 c in DIMACS: 1934 1935 -1936 -258 -1937 0 1934 1935 -1936 -258 1938 0 1934 1935 -1936 -258 -1939 0 c 2+1 --> break c (-b^{1, 258}_2 ∧ b^{1, 258}_1 ∧ -b^{1, 258}_0 ∧ p_258) -> break c in CNF: c b^{1, 258}_2 ∨ -b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ -p_258 ∨ break c in DIMACS: 1934 -1935 1936 -258 1162 0 c 2-1 --> 1 c (-b^{1, 258}_2 ∧ b^{1, 258}_1 ∧ -b^{1, 258}_0 ∧ -p_258) -> (-b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ b^{1, 259}_0) c in CNF: c b^{1, 258}_2 ∨ -b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ p_258 ∨ -b^{1, 259}_2 c b^{1, 258}_2 ∨ -b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ p_258 ∨ -b^{1, 259}_1 c b^{1, 258}_2 ∨ -b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ p_258 ∨ b^{1, 259}_0 c in DIMACS: 1934 -1935 1936 258 -1937 0 1934 -1935 1936 258 -1938 0 1934 -1935 1936 258 1939 0 c 1-1 --> 0 c (-b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ b^{1, 258}_0 ∧ -p_258) -> (-b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ -b^{1, 259}_0) c in CNF: c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ p_258 ∨ -b^{1, 259}_2 c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ p_258 ∨ -b^{1, 259}_1 c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ p_258 ∨ -b^{1, 259}_0 c in DIMACS: 1934 1935 -1936 258 -1937 0 1934 1935 -1936 258 -1938 0 1934 1935 -1936 258 -1939 0 c 0-1 --> -1 c (-b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ -b^{1, 258}_0 ∧ -p_258) -> ( b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ b^{1, 259}_0) c in CNF: c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ p_258 ∨ b^{1, 259}_2 c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ p_258 ∨ -b^{1, 259}_1 c b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ p_258 ∨ b^{1, 259}_0 c in DIMACS: 1934 1935 1936 258 1937 0 1934 1935 1936 258 -1938 0 1934 1935 1936 258 1939 0 c -1-1 --> -2 c ( b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ b^{1, 258}_0 ∧ -p_258) -> ( b^{1, 259}_2 ∧ b^{1, 259}_1 ∧ -b^{1, 259}_0) c in CNF: c -b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ p_258 ∨ b^{1, 259}_2 c -b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ p_258 ∨ b^{1, 259}_1 c -b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ p_258 ∨ -b^{1, 259}_0 c in DIMACS: -1934 1935 -1936 258 1937 0 -1934 1935 -1936 258 1938 0 -1934 1935 -1936 258 -1939 0 c -2-1 --> break c ( b^{1, 258}_2 ∧ b^{1, 258}_1 ∧ -b^{1, 258}_0 ∧ -p_258) -> break c in CNF: c -b^{1, 258}_2 ∨ -b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ p_258 ∨ break c in DIMACS: -1934 -1935 1936 258 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 258}_2 ∧ -b^{1, 258}_1 ∧ -b^{1, 258}_0 ∧ true) c in CNF: c -b^{1, 258}_2 ∨ b^{1, 258}_1 ∨ b^{1, 258}_0 ∨ false c in DIMACS: -1934 1935 1936 0 c 3 does not represent an automaton state. c -(-b^{1, 258}_2 ∧ b^{1, 258}_1 ∧ b^{1, 258}_0 ∧ true) c in CNF: c b^{1, 258}_2 ∨ -b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ false c in DIMACS: 1934 -1935 -1936 0 c -3 does not represent an automaton state. c -( b^{1, 258}_2 ∧ b^{1, 258}_1 ∧ b^{1, 258}_0 ∧ true) c in CNF: c -b^{1, 258}_2 ∨ -b^{1, 258}_1 ∨ -b^{1, 258}_0 ∨ false c in DIMACS: -1934 -1935 -1936 0 c i = 259 c -2+1 --> -1 c ( b^{1, 259}_2 ∧ b^{1, 259}_1 ∧ -b^{1, 259}_0 ∧ p_259) -> ( b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ b^{1, 260}_0) c in CNF: c -b^{1, 259}_2 ∨ -b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ -p_259 ∨ b^{1, 260}_2 c -b^{1, 259}_2 ∨ -b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ -p_259 ∨ -b^{1, 260}_1 c -b^{1, 259}_2 ∨ -b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ -p_259 ∨ b^{1, 260}_0 c in DIMACS: -1937 -1938 1939 -259 1940 0 -1937 -1938 1939 -259 -1941 0 -1937 -1938 1939 -259 1942 0 c -1+1 --> 0 c ( b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ b^{1, 259}_0 ∧ p_259) -> (-b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ -b^{1, 260}_0) c in CNF: c -b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ -p_259 ∨ -b^{1, 260}_2 c -b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ -p_259 ∨ -b^{1, 260}_1 c -b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ -p_259 ∨ -b^{1, 260}_0 c in DIMACS: -1937 1938 -1939 -259 -1940 0 -1937 1938 -1939 -259 -1941 0 -1937 1938 -1939 -259 -1942 0 c 0+1 --> 1 c (-b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ -b^{1, 259}_0 ∧ p_259) -> (-b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ b^{1, 260}_0) c in CNF: c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ -p_259 ∨ -b^{1, 260}_2 c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ -p_259 ∨ -b^{1, 260}_1 c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ -p_259 ∨ b^{1, 260}_0 c in DIMACS: 1937 1938 1939 -259 -1940 0 1937 1938 1939 -259 -1941 0 1937 1938 1939 -259 1942 0 c 1+1 --> 2 c (-b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ b^{1, 259}_0 ∧ p_259) -> (-b^{1, 260}_2 ∧ b^{1, 260}_1 ∧ -b^{1, 260}_0) c in CNF: c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ -p_259 ∨ -b^{1, 260}_2 c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ -p_259 ∨ b^{1, 260}_1 c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ -p_259 ∨ -b^{1, 260}_0 c in DIMACS: 1937 1938 -1939 -259 -1940 0 1937 1938 -1939 -259 1941 0 1937 1938 -1939 -259 -1942 0 c 2+1 --> break c (-b^{1, 259}_2 ∧ b^{1, 259}_1 ∧ -b^{1, 259}_0 ∧ p_259) -> break c in CNF: c b^{1, 259}_2 ∨ -b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ -p_259 ∨ break c in DIMACS: 1937 -1938 1939 -259 1162 0 c 2-1 --> 1 c (-b^{1, 259}_2 ∧ b^{1, 259}_1 ∧ -b^{1, 259}_0 ∧ -p_259) -> (-b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ b^{1, 260}_0) c in CNF: c b^{1, 259}_2 ∨ -b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ p_259 ∨ -b^{1, 260}_2 c b^{1, 259}_2 ∨ -b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ p_259 ∨ -b^{1, 260}_1 c b^{1, 259}_2 ∨ -b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ p_259 ∨ b^{1, 260}_0 c in DIMACS: 1937 -1938 1939 259 -1940 0 1937 -1938 1939 259 -1941 0 1937 -1938 1939 259 1942 0 c 1-1 --> 0 c (-b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ b^{1, 259}_0 ∧ -p_259) -> (-b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ -b^{1, 260}_0) c in CNF: c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ p_259 ∨ -b^{1, 260}_2 c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ p_259 ∨ -b^{1, 260}_1 c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ p_259 ∨ -b^{1, 260}_0 c in DIMACS: 1937 1938 -1939 259 -1940 0 1937 1938 -1939 259 -1941 0 1937 1938 -1939 259 -1942 0 c 0-1 --> -1 c (-b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ -b^{1, 259}_0 ∧ -p_259) -> ( b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ b^{1, 260}_0) c in CNF: c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ p_259 ∨ b^{1, 260}_2 c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ p_259 ∨ -b^{1, 260}_1 c b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ p_259 ∨ b^{1, 260}_0 c in DIMACS: 1937 1938 1939 259 1940 0 1937 1938 1939 259 -1941 0 1937 1938 1939 259 1942 0 c -1-1 --> -2 c ( b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ b^{1, 259}_0 ∧ -p_259) -> ( b^{1, 260}_2 ∧ b^{1, 260}_1 ∧ -b^{1, 260}_0) c in CNF: c -b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ p_259 ∨ b^{1, 260}_2 c -b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ p_259 ∨ b^{1, 260}_1 c -b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ p_259 ∨ -b^{1, 260}_0 c in DIMACS: -1937 1938 -1939 259 1940 0 -1937 1938 -1939 259 1941 0 -1937 1938 -1939 259 -1942 0 c -2-1 --> break c ( b^{1, 259}_2 ∧ b^{1, 259}_1 ∧ -b^{1, 259}_0 ∧ -p_259) -> break c in CNF: c -b^{1, 259}_2 ∨ -b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ p_259 ∨ break c in DIMACS: -1937 -1938 1939 259 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 259}_2 ∧ -b^{1, 259}_1 ∧ -b^{1, 259}_0 ∧ true) c in CNF: c -b^{1, 259}_2 ∨ b^{1, 259}_1 ∨ b^{1, 259}_0 ∨ false c in DIMACS: -1937 1938 1939 0 c 3 does not represent an automaton state. c -(-b^{1, 259}_2 ∧ b^{1, 259}_1 ∧ b^{1, 259}_0 ∧ true) c in CNF: c b^{1, 259}_2 ∨ -b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ false c in DIMACS: 1937 -1938 -1939 0 c -3 does not represent an automaton state. c -( b^{1, 259}_2 ∧ b^{1, 259}_1 ∧ b^{1, 259}_0 ∧ true) c in CNF: c -b^{1, 259}_2 ∨ -b^{1, 259}_1 ∨ -b^{1, 259}_0 ∨ false c in DIMACS: -1937 -1938 -1939 0 c i = 260 c -2+1 --> -1 c ( b^{1, 260}_2 ∧ b^{1, 260}_1 ∧ -b^{1, 260}_0 ∧ p_260) -> ( b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ b^{1, 261}_0) c in CNF: c -b^{1, 260}_2 ∨ -b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ -p_260 ∨ b^{1, 261}_2 c -b^{1, 260}_2 ∨ -b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ -p_260 ∨ -b^{1, 261}_1 c -b^{1, 260}_2 ∨ -b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ -p_260 ∨ b^{1, 261}_0 c in DIMACS: -1940 -1941 1942 -260 1943 0 -1940 -1941 1942 -260 -1944 0 -1940 -1941 1942 -260 1945 0 c -1+1 --> 0 c ( b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ b^{1, 260}_0 ∧ p_260) -> (-b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ -b^{1, 261}_0) c in CNF: c -b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ -p_260 ∨ -b^{1, 261}_2 c -b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ -p_260 ∨ -b^{1, 261}_1 c -b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ -p_260 ∨ -b^{1, 261}_0 c in DIMACS: -1940 1941 -1942 -260 -1943 0 -1940 1941 -1942 -260 -1944 0 -1940 1941 -1942 -260 -1945 0 c 0+1 --> 1 c (-b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ -b^{1, 260}_0 ∧ p_260) -> (-b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ b^{1, 261}_0) c in CNF: c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ -p_260 ∨ -b^{1, 261}_2 c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ -p_260 ∨ -b^{1, 261}_1 c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ -p_260 ∨ b^{1, 261}_0 c in DIMACS: 1940 1941 1942 -260 -1943 0 1940 1941 1942 -260 -1944 0 1940 1941 1942 -260 1945 0 c 1+1 --> 2 c (-b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ b^{1, 260}_0 ∧ p_260) -> (-b^{1, 261}_2 ∧ b^{1, 261}_1 ∧ -b^{1, 261}_0) c in CNF: c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ -p_260 ∨ -b^{1, 261}_2 c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ -p_260 ∨ b^{1, 261}_1 c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ -p_260 ∨ -b^{1, 261}_0 c in DIMACS: 1940 1941 -1942 -260 -1943 0 1940 1941 -1942 -260 1944 0 1940 1941 -1942 -260 -1945 0 c 2+1 --> break c (-b^{1, 260}_2 ∧ b^{1, 260}_1 ∧ -b^{1, 260}_0 ∧ p_260) -> break c in CNF: c b^{1, 260}_2 ∨ -b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ -p_260 ∨ break c in DIMACS: 1940 -1941 1942 -260 1162 0 c 2-1 --> 1 c (-b^{1, 260}_2 ∧ b^{1, 260}_1 ∧ -b^{1, 260}_0 ∧ -p_260) -> (-b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ b^{1, 261}_0) c in CNF: c b^{1, 260}_2 ∨ -b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ p_260 ∨ -b^{1, 261}_2 c b^{1, 260}_2 ∨ -b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ p_260 ∨ -b^{1, 261}_1 c b^{1, 260}_2 ∨ -b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ p_260 ∨ b^{1, 261}_0 c in DIMACS: 1940 -1941 1942 260 -1943 0 1940 -1941 1942 260 -1944 0 1940 -1941 1942 260 1945 0 c 1-1 --> 0 c (-b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ b^{1, 260}_0 ∧ -p_260) -> (-b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ -b^{1, 261}_0) c in CNF: c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ p_260 ∨ -b^{1, 261}_2 c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ p_260 ∨ -b^{1, 261}_1 c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ p_260 ∨ -b^{1, 261}_0 c in DIMACS: 1940 1941 -1942 260 -1943 0 1940 1941 -1942 260 -1944 0 1940 1941 -1942 260 -1945 0 c 0-1 --> -1 c (-b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ -b^{1, 260}_0 ∧ -p_260) -> ( b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ b^{1, 261}_0) c in CNF: c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ p_260 ∨ b^{1, 261}_2 c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ p_260 ∨ -b^{1, 261}_1 c b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ p_260 ∨ b^{1, 261}_0 c in DIMACS: 1940 1941 1942 260 1943 0 1940 1941 1942 260 -1944 0 1940 1941 1942 260 1945 0 c -1-1 --> -2 c ( b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ b^{1, 260}_0 ∧ -p_260) -> ( b^{1, 261}_2 ∧ b^{1, 261}_1 ∧ -b^{1, 261}_0) c in CNF: c -b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ p_260 ∨ b^{1, 261}_2 c -b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ p_260 ∨ b^{1, 261}_1 c -b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ p_260 ∨ -b^{1, 261}_0 c in DIMACS: -1940 1941 -1942 260 1943 0 -1940 1941 -1942 260 1944 0 -1940 1941 -1942 260 -1945 0 c -2-1 --> break c ( b^{1, 260}_2 ∧ b^{1, 260}_1 ∧ -b^{1, 260}_0 ∧ -p_260) -> break c in CNF: c -b^{1, 260}_2 ∨ -b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ p_260 ∨ break c in DIMACS: -1940 -1941 1942 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 260}_2 ∧ -b^{1, 260}_1 ∧ -b^{1, 260}_0 ∧ true) c in CNF: c -b^{1, 260}_2 ∨ b^{1, 260}_1 ∨ b^{1, 260}_0 ∨ false c in DIMACS: -1940 1941 1942 0 c 3 does not represent an automaton state. c -(-b^{1, 260}_2 ∧ b^{1, 260}_1 ∧ b^{1, 260}_0 ∧ true) c in CNF: c b^{1, 260}_2 ∨ -b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ false c in DIMACS: 1940 -1941 -1942 0 c -3 does not represent an automaton state. c -( b^{1, 260}_2 ∧ b^{1, 260}_1 ∧ b^{1, 260}_0 ∧ true) c in CNF: c -b^{1, 260}_2 ∨ -b^{1, 260}_1 ∨ -b^{1, 260}_0 ∨ false c in DIMACS: -1940 -1941 -1942 0 c i = 261 c -2+1 --> -1 c ( b^{1, 261}_2 ∧ b^{1, 261}_1 ∧ -b^{1, 261}_0 ∧ p_261) -> ( b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ b^{1, 262}_0) c in CNF: c -b^{1, 261}_2 ∨ -b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ -p_261 ∨ b^{1, 262}_2 c -b^{1, 261}_2 ∨ -b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ -p_261 ∨ -b^{1, 262}_1 c -b^{1, 261}_2 ∨ -b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ -p_261 ∨ b^{1, 262}_0 c in DIMACS: -1943 -1944 1945 -261 1946 0 -1943 -1944 1945 -261 -1947 0 -1943 -1944 1945 -261 1948 0 c -1+1 --> 0 c ( b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ b^{1, 261}_0 ∧ p_261) -> (-b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ -b^{1, 262}_0) c in CNF: c -b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ -p_261 ∨ -b^{1, 262}_2 c -b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ -p_261 ∨ -b^{1, 262}_1 c -b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ -p_261 ∨ -b^{1, 262}_0 c in DIMACS: -1943 1944 -1945 -261 -1946 0 -1943 1944 -1945 -261 -1947 0 -1943 1944 -1945 -261 -1948 0 c 0+1 --> 1 c (-b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ -b^{1, 261}_0 ∧ p_261) -> (-b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ b^{1, 262}_0) c in CNF: c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ -p_261 ∨ -b^{1, 262}_2 c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ -p_261 ∨ -b^{1, 262}_1 c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ -p_261 ∨ b^{1, 262}_0 c in DIMACS: 1943 1944 1945 -261 -1946 0 1943 1944 1945 -261 -1947 0 1943 1944 1945 -261 1948 0 c 1+1 --> 2 c (-b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ b^{1, 261}_0 ∧ p_261) -> (-b^{1, 262}_2 ∧ b^{1, 262}_1 ∧ -b^{1, 262}_0) c in CNF: c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ -p_261 ∨ -b^{1, 262}_2 c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ -p_261 ∨ b^{1, 262}_1 c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ -p_261 ∨ -b^{1, 262}_0 c in DIMACS: 1943 1944 -1945 -261 -1946 0 1943 1944 -1945 -261 1947 0 1943 1944 -1945 -261 -1948 0 c 2+1 --> break c (-b^{1, 261}_2 ∧ b^{1, 261}_1 ∧ -b^{1, 261}_0 ∧ p_261) -> break c in CNF: c b^{1, 261}_2 ∨ -b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ -p_261 ∨ break c in DIMACS: 1943 -1944 1945 -261 1162 0 c 2-1 --> 1 c (-b^{1, 261}_2 ∧ b^{1, 261}_1 ∧ -b^{1, 261}_0 ∧ -p_261) -> (-b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ b^{1, 262}_0) c in CNF: c b^{1, 261}_2 ∨ -b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ p_261 ∨ -b^{1, 262}_2 c b^{1, 261}_2 ∨ -b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ p_261 ∨ -b^{1, 262}_1 c b^{1, 261}_2 ∨ -b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ p_261 ∨ b^{1, 262}_0 c in DIMACS: 1943 -1944 1945 261 -1946 0 1943 -1944 1945 261 -1947 0 1943 -1944 1945 261 1948 0 c 1-1 --> 0 c (-b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ b^{1, 261}_0 ∧ -p_261) -> (-b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ -b^{1, 262}_0) c in CNF: c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ p_261 ∨ -b^{1, 262}_2 c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ p_261 ∨ -b^{1, 262}_1 c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ p_261 ∨ -b^{1, 262}_0 c in DIMACS: 1943 1944 -1945 261 -1946 0 1943 1944 -1945 261 -1947 0 1943 1944 -1945 261 -1948 0 c 0-1 --> -1 c (-b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ -b^{1, 261}_0 ∧ -p_261) -> ( b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ b^{1, 262}_0) c in CNF: c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ p_261 ∨ b^{1, 262}_2 c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ p_261 ∨ -b^{1, 262}_1 c b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ p_261 ∨ b^{1, 262}_0 c in DIMACS: 1943 1944 1945 261 1946 0 1943 1944 1945 261 -1947 0 1943 1944 1945 261 1948 0 c -1-1 --> -2 c ( b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ b^{1, 261}_0 ∧ -p_261) -> ( b^{1, 262}_2 ∧ b^{1, 262}_1 ∧ -b^{1, 262}_0) c in CNF: c -b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ p_261 ∨ b^{1, 262}_2 c -b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ p_261 ∨ b^{1, 262}_1 c -b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ p_261 ∨ -b^{1, 262}_0 c in DIMACS: -1943 1944 -1945 261 1946 0 -1943 1944 -1945 261 1947 0 -1943 1944 -1945 261 -1948 0 c -2-1 --> break c ( b^{1, 261}_2 ∧ b^{1, 261}_1 ∧ -b^{1, 261}_0 ∧ -p_261) -> break c in CNF: c -b^{1, 261}_2 ∨ -b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ p_261 ∨ break c in DIMACS: -1943 -1944 1945 261 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 261}_2 ∧ -b^{1, 261}_1 ∧ -b^{1, 261}_0 ∧ true) c in CNF: c -b^{1, 261}_2 ∨ b^{1, 261}_1 ∨ b^{1, 261}_0 ∨ false c in DIMACS: -1943 1944 1945 0 c 3 does not represent an automaton state. c -(-b^{1, 261}_2 ∧ b^{1, 261}_1 ∧ b^{1, 261}_0 ∧ true) c in CNF: c b^{1, 261}_2 ∨ -b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ false c in DIMACS: 1943 -1944 -1945 0 c -3 does not represent an automaton state. c -( b^{1, 261}_2 ∧ b^{1, 261}_1 ∧ b^{1, 261}_0 ∧ true) c in CNF: c -b^{1, 261}_2 ∨ -b^{1, 261}_1 ∨ -b^{1, 261}_0 ∨ false c in DIMACS: -1943 -1944 -1945 0 c i = 262 c -2+1 --> -1 c ( b^{1, 262}_2 ∧ b^{1, 262}_1 ∧ -b^{1, 262}_0 ∧ p_262) -> ( b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ b^{1, 263}_0) c in CNF: c -b^{1, 262}_2 ∨ -b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ -p_262 ∨ b^{1, 263}_2 c -b^{1, 262}_2 ∨ -b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ -p_262 ∨ -b^{1, 263}_1 c -b^{1, 262}_2 ∨ -b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ -p_262 ∨ b^{1, 263}_0 c in DIMACS: -1946 -1947 1948 -262 1949 0 -1946 -1947 1948 -262 -1950 0 -1946 -1947 1948 -262 1951 0 c -1+1 --> 0 c ( b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ b^{1, 262}_0 ∧ p_262) -> (-b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ -b^{1, 263}_0) c in CNF: c -b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ -p_262 ∨ -b^{1, 263}_2 c -b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ -p_262 ∨ -b^{1, 263}_1 c -b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ -p_262 ∨ -b^{1, 263}_0 c in DIMACS: -1946 1947 -1948 -262 -1949 0 -1946 1947 -1948 -262 -1950 0 -1946 1947 -1948 -262 -1951 0 c 0+1 --> 1 c (-b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ -b^{1, 262}_0 ∧ p_262) -> (-b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ b^{1, 263}_0) c in CNF: c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ -p_262 ∨ -b^{1, 263}_2 c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ -p_262 ∨ -b^{1, 263}_1 c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ -p_262 ∨ b^{1, 263}_0 c in DIMACS: 1946 1947 1948 -262 -1949 0 1946 1947 1948 -262 -1950 0 1946 1947 1948 -262 1951 0 c 1+1 --> 2 c (-b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ b^{1, 262}_0 ∧ p_262) -> (-b^{1, 263}_2 ∧ b^{1, 263}_1 ∧ -b^{1, 263}_0) c in CNF: c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ -p_262 ∨ -b^{1, 263}_2 c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ -p_262 ∨ b^{1, 263}_1 c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ -p_262 ∨ -b^{1, 263}_0 c in DIMACS: 1946 1947 -1948 -262 -1949 0 1946 1947 -1948 -262 1950 0 1946 1947 -1948 -262 -1951 0 c 2+1 --> break c (-b^{1, 262}_2 ∧ b^{1, 262}_1 ∧ -b^{1, 262}_0 ∧ p_262) -> break c in CNF: c b^{1, 262}_2 ∨ -b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ -p_262 ∨ break c in DIMACS: 1946 -1947 1948 -262 1162 0 c 2-1 --> 1 c (-b^{1, 262}_2 ∧ b^{1, 262}_1 ∧ -b^{1, 262}_0 ∧ -p_262) -> (-b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ b^{1, 263}_0) c in CNF: c b^{1, 262}_2 ∨ -b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ p_262 ∨ -b^{1, 263}_2 c b^{1, 262}_2 ∨ -b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ p_262 ∨ -b^{1, 263}_1 c b^{1, 262}_2 ∨ -b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ p_262 ∨ b^{1, 263}_0 c in DIMACS: 1946 -1947 1948 262 -1949 0 1946 -1947 1948 262 -1950 0 1946 -1947 1948 262 1951 0 c 1-1 --> 0 c (-b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ b^{1, 262}_0 ∧ -p_262) -> (-b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ -b^{1, 263}_0) c in CNF: c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ p_262 ∨ -b^{1, 263}_2 c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ p_262 ∨ -b^{1, 263}_1 c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ p_262 ∨ -b^{1, 263}_0 c in DIMACS: 1946 1947 -1948 262 -1949 0 1946 1947 -1948 262 -1950 0 1946 1947 -1948 262 -1951 0 c 0-1 --> -1 c (-b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ -b^{1, 262}_0 ∧ -p_262) -> ( b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ b^{1, 263}_0) c in CNF: c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ p_262 ∨ b^{1, 263}_2 c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ p_262 ∨ -b^{1, 263}_1 c b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ p_262 ∨ b^{1, 263}_0 c in DIMACS: 1946 1947 1948 262 1949 0 1946 1947 1948 262 -1950 0 1946 1947 1948 262 1951 0 c -1-1 --> -2 c ( b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ b^{1, 262}_0 ∧ -p_262) -> ( b^{1, 263}_2 ∧ b^{1, 263}_1 ∧ -b^{1, 263}_0) c in CNF: c -b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ p_262 ∨ b^{1, 263}_2 c -b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ p_262 ∨ b^{1, 263}_1 c -b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ p_262 ∨ -b^{1, 263}_0 c in DIMACS: -1946 1947 -1948 262 1949 0 -1946 1947 -1948 262 1950 0 -1946 1947 -1948 262 -1951 0 c -2-1 --> break c ( b^{1, 262}_2 ∧ b^{1, 262}_1 ∧ -b^{1, 262}_0 ∧ -p_262) -> break c in CNF: c -b^{1, 262}_2 ∨ -b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ p_262 ∨ break c in DIMACS: -1946 -1947 1948 262 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 262}_2 ∧ -b^{1, 262}_1 ∧ -b^{1, 262}_0 ∧ true) c in CNF: c -b^{1, 262}_2 ∨ b^{1, 262}_1 ∨ b^{1, 262}_0 ∨ false c in DIMACS: -1946 1947 1948 0 c 3 does not represent an automaton state. c -(-b^{1, 262}_2 ∧ b^{1, 262}_1 ∧ b^{1, 262}_0 ∧ true) c in CNF: c b^{1, 262}_2 ∨ -b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ false c in DIMACS: 1946 -1947 -1948 0 c -3 does not represent an automaton state. c -( b^{1, 262}_2 ∧ b^{1, 262}_1 ∧ b^{1, 262}_0 ∧ true) c in CNF: c -b^{1, 262}_2 ∨ -b^{1, 262}_1 ∨ -b^{1, 262}_0 ∨ false c in DIMACS: -1946 -1947 -1948 0 c i = 263 c -2+1 --> -1 c ( b^{1, 263}_2 ∧ b^{1, 263}_1 ∧ -b^{1, 263}_0 ∧ p_263) -> ( b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ b^{1, 264}_0) c in CNF: c -b^{1, 263}_2 ∨ -b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ -p_263 ∨ b^{1, 264}_2 c -b^{1, 263}_2 ∨ -b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ -p_263 ∨ -b^{1, 264}_1 c -b^{1, 263}_2 ∨ -b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ -p_263 ∨ b^{1, 264}_0 c in DIMACS: -1949 -1950 1951 -263 1952 0 -1949 -1950 1951 -263 -1953 0 -1949 -1950 1951 -263 1954 0 c -1+1 --> 0 c ( b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ b^{1, 263}_0 ∧ p_263) -> (-b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ -b^{1, 264}_0) c in CNF: c -b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ -p_263 ∨ -b^{1, 264}_2 c -b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ -p_263 ∨ -b^{1, 264}_1 c -b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ -p_263 ∨ -b^{1, 264}_0 c in DIMACS: -1949 1950 -1951 -263 -1952 0 -1949 1950 -1951 -263 -1953 0 -1949 1950 -1951 -263 -1954 0 c 0+1 --> 1 c (-b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ -b^{1, 263}_0 ∧ p_263) -> (-b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ b^{1, 264}_0) c in CNF: c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ -p_263 ∨ -b^{1, 264}_2 c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ -p_263 ∨ -b^{1, 264}_1 c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ -p_263 ∨ b^{1, 264}_0 c in DIMACS: 1949 1950 1951 -263 -1952 0 1949 1950 1951 -263 -1953 0 1949 1950 1951 -263 1954 0 c 1+1 --> 2 c (-b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ b^{1, 263}_0 ∧ p_263) -> (-b^{1, 264}_2 ∧ b^{1, 264}_1 ∧ -b^{1, 264}_0) c in CNF: c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ -p_263 ∨ -b^{1, 264}_2 c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ -p_263 ∨ b^{1, 264}_1 c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ -p_263 ∨ -b^{1, 264}_0 c in DIMACS: 1949 1950 -1951 -263 -1952 0 1949 1950 -1951 -263 1953 0 1949 1950 -1951 -263 -1954 0 c 2+1 --> break c (-b^{1, 263}_2 ∧ b^{1, 263}_1 ∧ -b^{1, 263}_0 ∧ p_263) -> break c in CNF: c b^{1, 263}_2 ∨ -b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ -p_263 ∨ break c in DIMACS: 1949 -1950 1951 -263 1162 0 c 2-1 --> 1 c (-b^{1, 263}_2 ∧ b^{1, 263}_1 ∧ -b^{1, 263}_0 ∧ -p_263) -> (-b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ b^{1, 264}_0) c in CNF: c b^{1, 263}_2 ∨ -b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ p_263 ∨ -b^{1, 264}_2 c b^{1, 263}_2 ∨ -b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ p_263 ∨ -b^{1, 264}_1 c b^{1, 263}_2 ∨ -b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ p_263 ∨ b^{1, 264}_0 c in DIMACS: 1949 -1950 1951 263 -1952 0 1949 -1950 1951 263 -1953 0 1949 -1950 1951 263 1954 0 c 1-1 --> 0 c (-b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ b^{1, 263}_0 ∧ -p_263) -> (-b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ -b^{1, 264}_0) c in CNF: c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ p_263 ∨ -b^{1, 264}_2 c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ p_263 ∨ -b^{1, 264}_1 c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ p_263 ∨ -b^{1, 264}_0 c in DIMACS: 1949 1950 -1951 263 -1952 0 1949 1950 -1951 263 -1953 0 1949 1950 -1951 263 -1954 0 c 0-1 --> -1 c (-b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ -b^{1, 263}_0 ∧ -p_263) -> ( b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ b^{1, 264}_0) c in CNF: c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ p_263 ∨ b^{1, 264}_2 c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ p_263 ∨ -b^{1, 264}_1 c b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ p_263 ∨ b^{1, 264}_0 c in DIMACS: 1949 1950 1951 263 1952 0 1949 1950 1951 263 -1953 0 1949 1950 1951 263 1954 0 c -1-1 --> -2 c ( b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ b^{1, 263}_0 ∧ -p_263) -> ( b^{1, 264}_2 ∧ b^{1, 264}_1 ∧ -b^{1, 264}_0) c in CNF: c -b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ p_263 ∨ b^{1, 264}_2 c -b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ p_263 ∨ b^{1, 264}_1 c -b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ p_263 ∨ -b^{1, 264}_0 c in DIMACS: -1949 1950 -1951 263 1952 0 -1949 1950 -1951 263 1953 0 -1949 1950 -1951 263 -1954 0 c -2-1 --> break c ( b^{1, 263}_2 ∧ b^{1, 263}_1 ∧ -b^{1, 263}_0 ∧ -p_263) -> break c in CNF: c -b^{1, 263}_2 ∨ -b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ p_263 ∨ break c in DIMACS: -1949 -1950 1951 263 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 263}_2 ∧ -b^{1, 263}_1 ∧ -b^{1, 263}_0 ∧ true) c in CNF: c -b^{1, 263}_2 ∨ b^{1, 263}_1 ∨ b^{1, 263}_0 ∨ false c in DIMACS: -1949 1950 1951 0 c 3 does not represent an automaton state. c -(-b^{1, 263}_2 ∧ b^{1, 263}_1 ∧ b^{1, 263}_0 ∧ true) c in CNF: c b^{1, 263}_2 ∨ -b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ false c in DIMACS: 1949 -1950 -1951 0 c -3 does not represent an automaton state. c -( b^{1, 263}_2 ∧ b^{1, 263}_1 ∧ b^{1, 263}_0 ∧ true) c in CNF: c -b^{1, 263}_2 ∨ -b^{1, 263}_1 ∨ -b^{1, 263}_0 ∨ false c in DIMACS: -1949 -1950 -1951 0 c i = 264 c -2+1 --> -1 c ( b^{1, 264}_2 ∧ b^{1, 264}_1 ∧ -b^{1, 264}_0 ∧ p_264) -> ( b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ b^{1, 265}_0) c in CNF: c -b^{1, 264}_2 ∨ -b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ -p_264 ∨ b^{1, 265}_2 c -b^{1, 264}_2 ∨ -b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ -p_264 ∨ -b^{1, 265}_1 c -b^{1, 264}_2 ∨ -b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ -p_264 ∨ b^{1, 265}_0 c in DIMACS: -1952 -1953 1954 -264 1955 0 -1952 -1953 1954 -264 -1956 0 -1952 -1953 1954 -264 1957 0 c -1+1 --> 0 c ( b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ b^{1, 264}_0 ∧ p_264) -> (-b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ -b^{1, 265}_0) c in CNF: c -b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ -p_264 ∨ -b^{1, 265}_2 c -b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ -p_264 ∨ -b^{1, 265}_1 c -b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ -p_264 ∨ -b^{1, 265}_0 c in DIMACS: -1952 1953 -1954 -264 -1955 0 -1952 1953 -1954 -264 -1956 0 -1952 1953 -1954 -264 -1957 0 c 0+1 --> 1 c (-b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ -b^{1, 264}_0 ∧ p_264) -> (-b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ b^{1, 265}_0) c in CNF: c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ -p_264 ∨ -b^{1, 265}_2 c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ -p_264 ∨ -b^{1, 265}_1 c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ -p_264 ∨ b^{1, 265}_0 c in DIMACS: 1952 1953 1954 -264 -1955 0 1952 1953 1954 -264 -1956 0 1952 1953 1954 -264 1957 0 c 1+1 --> 2 c (-b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ b^{1, 264}_0 ∧ p_264) -> (-b^{1, 265}_2 ∧ b^{1, 265}_1 ∧ -b^{1, 265}_0) c in CNF: c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ -p_264 ∨ -b^{1, 265}_2 c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ -p_264 ∨ b^{1, 265}_1 c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ -p_264 ∨ -b^{1, 265}_0 c in DIMACS: 1952 1953 -1954 -264 -1955 0 1952 1953 -1954 -264 1956 0 1952 1953 -1954 -264 -1957 0 c 2+1 --> break c (-b^{1, 264}_2 ∧ b^{1, 264}_1 ∧ -b^{1, 264}_0 ∧ p_264) -> break c in CNF: c b^{1, 264}_2 ∨ -b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ -p_264 ∨ break c in DIMACS: 1952 -1953 1954 -264 1162 0 c 2-1 --> 1 c (-b^{1, 264}_2 ∧ b^{1, 264}_1 ∧ -b^{1, 264}_0 ∧ -p_264) -> (-b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ b^{1, 265}_0) c in CNF: c b^{1, 264}_2 ∨ -b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ p_264 ∨ -b^{1, 265}_2 c b^{1, 264}_2 ∨ -b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ p_264 ∨ -b^{1, 265}_1 c b^{1, 264}_2 ∨ -b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ p_264 ∨ b^{1, 265}_0 c in DIMACS: 1952 -1953 1954 264 -1955 0 1952 -1953 1954 264 -1956 0 1952 -1953 1954 264 1957 0 c 1-1 --> 0 c (-b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ b^{1, 264}_0 ∧ -p_264) -> (-b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ -b^{1, 265}_0) c in CNF: c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ p_264 ∨ -b^{1, 265}_2 c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ p_264 ∨ -b^{1, 265}_1 c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ p_264 ∨ -b^{1, 265}_0 c in DIMACS: 1952 1953 -1954 264 -1955 0 1952 1953 -1954 264 -1956 0 1952 1953 -1954 264 -1957 0 c 0-1 --> -1 c (-b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ -b^{1, 264}_0 ∧ -p_264) -> ( b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ b^{1, 265}_0) c in CNF: c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ p_264 ∨ b^{1, 265}_2 c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ p_264 ∨ -b^{1, 265}_1 c b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ p_264 ∨ b^{1, 265}_0 c in DIMACS: 1952 1953 1954 264 1955 0 1952 1953 1954 264 -1956 0 1952 1953 1954 264 1957 0 c -1-1 --> -2 c ( b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ b^{1, 264}_0 ∧ -p_264) -> ( b^{1, 265}_2 ∧ b^{1, 265}_1 ∧ -b^{1, 265}_0) c in CNF: c -b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ p_264 ∨ b^{1, 265}_2 c -b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ p_264 ∨ b^{1, 265}_1 c -b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ p_264 ∨ -b^{1, 265}_0 c in DIMACS: -1952 1953 -1954 264 1955 0 -1952 1953 -1954 264 1956 0 -1952 1953 -1954 264 -1957 0 c -2-1 --> break c ( b^{1, 264}_2 ∧ b^{1, 264}_1 ∧ -b^{1, 264}_0 ∧ -p_264) -> break c in CNF: c -b^{1, 264}_2 ∨ -b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ p_264 ∨ break c in DIMACS: -1952 -1953 1954 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 264}_2 ∧ -b^{1, 264}_1 ∧ -b^{1, 264}_0 ∧ true) c in CNF: c -b^{1, 264}_2 ∨ b^{1, 264}_1 ∨ b^{1, 264}_0 ∨ false c in DIMACS: -1952 1953 1954 0 c 3 does not represent an automaton state. c -(-b^{1, 264}_2 ∧ b^{1, 264}_1 ∧ b^{1, 264}_0 ∧ true) c in CNF: c b^{1, 264}_2 ∨ -b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ false c in DIMACS: 1952 -1953 -1954 0 c -3 does not represent an automaton state. c -( b^{1, 264}_2 ∧ b^{1, 264}_1 ∧ b^{1, 264}_0 ∧ true) c in CNF: c -b^{1, 264}_2 ∨ -b^{1, 264}_1 ∨ -b^{1, 264}_0 ∨ false c in DIMACS: -1952 -1953 -1954 0 c i = 265 c -2+1 --> -1 c ( b^{1, 265}_2 ∧ b^{1, 265}_1 ∧ -b^{1, 265}_0 ∧ p_265) -> ( b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ b^{1, 266}_0) c in CNF: c -b^{1, 265}_2 ∨ -b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ -p_265 ∨ b^{1, 266}_2 c -b^{1, 265}_2 ∨ -b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ -p_265 ∨ -b^{1, 266}_1 c -b^{1, 265}_2 ∨ -b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ -p_265 ∨ b^{1, 266}_0 c in DIMACS: -1955 -1956 1957 -265 1958 0 -1955 -1956 1957 -265 -1959 0 -1955 -1956 1957 -265 1960 0 c -1+1 --> 0 c ( b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ b^{1, 265}_0 ∧ p_265) -> (-b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ -b^{1, 266}_0) c in CNF: c -b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ -p_265 ∨ -b^{1, 266}_2 c -b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ -p_265 ∨ -b^{1, 266}_1 c -b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ -p_265 ∨ -b^{1, 266}_0 c in DIMACS: -1955 1956 -1957 -265 -1958 0 -1955 1956 -1957 -265 -1959 0 -1955 1956 -1957 -265 -1960 0 c 0+1 --> 1 c (-b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ -b^{1, 265}_0 ∧ p_265) -> (-b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ b^{1, 266}_0) c in CNF: c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ -p_265 ∨ -b^{1, 266}_2 c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ -p_265 ∨ -b^{1, 266}_1 c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ -p_265 ∨ b^{1, 266}_0 c in DIMACS: 1955 1956 1957 -265 -1958 0 1955 1956 1957 -265 -1959 0 1955 1956 1957 -265 1960 0 c 1+1 --> 2 c (-b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ b^{1, 265}_0 ∧ p_265) -> (-b^{1, 266}_2 ∧ b^{1, 266}_1 ∧ -b^{1, 266}_0) c in CNF: c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ -p_265 ∨ -b^{1, 266}_2 c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ -p_265 ∨ b^{1, 266}_1 c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ -p_265 ∨ -b^{1, 266}_0 c in DIMACS: 1955 1956 -1957 -265 -1958 0 1955 1956 -1957 -265 1959 0 1955 1956 -1957 -265 -1960 0 c 2+1 --> break c (-b^{1, 265}_2 ∧ b^{1, 265}_1 ∧ -b^{1, 265}_0 ∧ p_265) -> break c in CNF: c b^{1, 265}_2 ∨ -b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ -p_265 ∨ break c in DIMACS: 1955 -1956 1957 -265 1162 0 c 2-1 --> 1 c (-b^{1, 265}_2 ∧ b^{1, 265}_1 ∧ -b^{1, 265}_0 ∧ -p_265) -> (-b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ b^{1, 266}_0) c in CNF: c b^{1, 265}_2 ∨ -b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ p_265 ∨ -b^{1, 266}_2 c b^{1, 265}_2 ∨ -b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ p_265 ∨ -b^{1, 266}_1 c b^{1, 265}_2 ∨ -b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ p_265 ∨ b^{1, 266}_0 c in DIMACS: 1955 -1956 1957 265 -1958 0 1955 -1956 1957 265 -1959 0 1955 -1956 1957 265 1960 0 c 1-1 --> 0 c (-b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ b^{1, 265}_0 ∧ -p_265) -> (-b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ -b^{1, 266}_0) c in CNF: c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ p_265 ∨ -b^{1, 266}_2 c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ p_265 ∨ -b^{1, 266}_1 c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ p_265 ∨ -b^{1, 266}_0 c in DIMACS: 1955 1956 -1957 265 -1958 0 1955 1956 -1957 265 -1959 0 1955 1956 -1957 265 -1960 0 c 0-1 --> -1 c (-b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ -b^{1, 265}_0 ∧ -p_265) -> ( b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ b^{1, 266}_0) c in CNF: c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ p_265 ∨ b^{1, 266}_2 c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ p_265 ∨ -b^{1, 266}_1 c b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ p_265 ∨ b^{1, 266}_0 c in DIMACS: 1955 1956 1957 265 1958 0 1955 1956 1957 265 -1959 0 1955 1956 1957 265 1960 0 c -1-1 --> -2 c ( b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ b^{1, 265}_0 ∧ -p_265) -> ( b^{1, 266}_2 ∧ b^{1, 266}_1 ∧ -b^{1, 266}_0) c in CNF: c -b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ p_265 ∨ b^{1, 266}_2 c -b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ p_265 ∨ b^{1, 266}_1 c -b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ p_265 ∨ -b^{1, 266}_0 c in DIMACS: -1955 1956 -1957 265 1958 0 -1955 1956 -1957 265 1959 0 -1955 1956 -1957 265 -1960 0 c -2-1 --> break c ( b^{1, 265}_2 ∧ b^{1, 265}_1 ∧ -b^{1, 265}_0 ∧ -p_265) -> break c in CNF: c -b^{1, 265}_2 ∨ -b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ p_265 ∨ break c in DIMACS: -1955 -1956 1957 265 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 265}_2 ∧ -b^{1, 265}_1 ∧ -b^{1, 265}_0 ∧ true) c in CNF: c -b^{1, 265}_2 ∨ b^{1, 265}_1 ∨ b^{1, 265}_0 ∨ false c in DIMACS: -1955 1956 1957 0 c 3 does not represent an automaton state. c -(-b^{1, 265}_2 ∧ b^{1, 265}_1 ∧ b^{1, 265}_0 ∧ true) c in CNF: c b^{1, 265}_2 ∨ -b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ false c in DIMACS: 1955 -1956 -1957 0 c -3 does not represent an automaton state. c -( b^{1, 265}_2 ∧ b^{1, 265}_1 ∧ b^{1, 265}_0 ∧ true) c in CNF: c -b^{1, 265}_2 ∨ -b^{1, 265}_1 ∨ -b^{1, 265}_0 ∨ false c in DIMACS: -1955 -1956 -1957 0 c i = 266 c -2+1 --> -1 c ( b^{1, 266}_2 ∧ b^{1, 266}_1 ∧ -b^{1, 266}_0 ∧ p_266) -> ( b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ b^{1, 267}_0) c in CNF: c -b^{1, 266}_2 ∨ -b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ -p_266 ∨ b^{1, 267}_2 c -b^{1, 266}_2 ∨ -b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ -p_266 ∨ -b^{1, 267}_1 c -b^{1, 266}_2 ∨ -b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ -p_266 ∨ b^{1, 267}_0 c in DIMACS: -1958 -1959 1960 -266 1961 0 -1958 -1959 1960 -266 -1962 0 -1958 -1959 1960 -266 1963 0 c -1+1 --> 0 c ( b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ b^{1, 266}_0 ∧ p_266) -> (-b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ -b^{1, 267}_0) c in CNF: c -b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ -p_266 ∨ -b^{1, 267}_2 c -b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ -p_266 ∨ -b^{1, 267}_1 c -b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ -p_266 ∨ -b^{1, 267}_0 c in DIMACS: -1958 1959 -1960 -266 -1961 0 -1958 1959 -1960 -266 -1962 0 -1958 1959 -1960 -266 -1963 0 c 0+1 --> 1 c (-b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ -b^{1, 266}_0 ∧ p_266) -> (-b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ b^{1, 267}_0) c in CNF: c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ -p_266 ∨ -b^{1, 267}_2 c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ -p_266 ∨ -b^{1, 267}_1 c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ -p_266 ∨ b^{1, 267}_0 c in DIMACS: 1958 1959 1960 -266 -1961 0 1958 1959 1960 -266 -1962 0 1958 1959 1960 -266 1963 0 c 1+1 --> 2 c (-b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ b^{1, 266}_0 ∧ p_266) -> (-b^{1, 267}_2 ∧ b^{1, 267}_1 ∧ -b^{1, 267}_0) c in CNF: c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ -p_266 ∨ -b^{1, 267}_2 c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ -p_266 ∨ b^{1, 267}_1 c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ -p_266 ∨ -b^{1, 267}_0 c in DIMACS: 1958 1959 -1960 -266 -1961 0 1958 1959 -1960 -266 1962 0 1958 1959 -1960 -266 -1963 0 c 2+1 --> break c (-b^{1, 266}_2 ∧ b^{1, 266}_1 ∧ -b^{1, 266}_0 ∧ p_266) -> break c in CNF: c b^{1, 266}_2 ∨ -b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ -p_266 ∨ break c in DIMACS: 1958 -1959 1960 -266 1162 0 c 2-1 --> 1 c (-b^{1, 266}_2 ∧ b^{1, 266}_1 ∧ -b^{1, 266}_0 ∧ -p_266) -> (-b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ b^{1, 267}_0) c in CNF: c b^{1, 266}_2 ∨ -b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ p_266 ∨ -b^{1, 267}_2 c b^{1, 266}_2 ∨ -b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ p_266 ∨ -b^{1, 267}_1 c b^{1, 266}_2 ∨ -b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ p_266 ∨ b^{1, 267}_0 c in DIMACS: 1958 -1959 1960 266 -1961 0 1958 -1959 1960 266 -1962 0 1958 -1959 1960 266 1963 0 c 1-1 --> 0 c (-b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ b^{1, 266}_0 ∧ -p_266) -> (-b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ -b^{1, 267}_0) c in CNF: c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ p_266 ∨ -b^{1, 267}_2 c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ p_266 ∨ -b^{1, 267}_1 c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ p_266 ∨ -b^{1, 267}_0 c in DIMACS: 1958 1959 -1960 266 -1961 0 1958 1959 -1960 266 -1962 0 1958 1959 -1960 266 -1963 0 c 0-1 --> -1 c (-b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ -b^{1, 266}_0 ∧ -p_266) -> ( b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ b^{1, 267}_0) c in CNF: c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ p_266 ∨ b^{1, 267}_2 c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ p_266 ∨ -b^{1, 267}_1 c b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ p_266 ∨ b^{1, 267}_0 c in DIMACS: 1958 1959 1960 266 1961 0 1958 1959 1960 266 -1962 0 1958 1959 1960 266 1963 0 c -1-1 --> -2 c ( b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ b^{1, 266}_0 ∧ -p_266) -> ( b^{1, 267}_2 ∧ b^{1, 267}_1 ∧ -b^{1, 267}_0) c in CNF: c -b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ p_266 ∨ b^{1, 267}_2 c -b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ p_266 ∨ b^{1, 267}_1 c -b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ p_266 ∨ -b^{1, 267}_0 c in DIMACS: -1958 1959 -1960 266 1961 0 -1958 1959 -1960 266 1962 0 -1958 1959 -1960 266 -1963 0 c -2-1 --> break c ( b^{1, 266}_2 ∧ b^{1, 266}_1 ∧ -b^{1, 266}_0 ∧ -p_266) -> break c in CNF: c -b^{1, 266}_2 ∨ -b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ p_266 ∨ break c in DIMACS: -1958 -1959 1960 266 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 266}_2 ∧ -b^{1, 266}_1 ∧ -b^{1, 266}_0 ∧ true) c in CNF: c -b^{1, 266}_2 ∨ b^{1, 266}_1 ∨ b^{1, 266}_0 ∨ false c in DIMACS: -1958 1959 1960 0 c 3 does not represent an automaton state. c -(-b^{1, 266}_2 ∧ b^{1, 266}_1 ∧ b^{1, 266}_0 ∧ true) c in CNF: c b^{1, 266}_2 ∨ -b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ false c in DIMACS: 1958 -1959 -1960 0 c -3 does not represent an automaton state. c -( b^{1, 266}_2 ∧ b^{1, 266}_1 ∧ b^{1, 266}_0 ∧ true) c in CNF: c -b^{1, 266}_2 ∨ -b^{1, 266}_1 ∨ -b^{1, 266}_0 ∨ false c in DIMACS: -1958 -1959 -1960 0 c i = 267 c -2+1 --> -1 c ( b^{1, 267}_2 ∧ b^{1, 267}_1 ∧ -b^{1, 267}_0 ∧ p_267) -> ( b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ b^{1, 268}_0) c in CNF: c -b^{1, 267}_2 ∨ -b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ -p_267 ∨ b^{1, 268}_2 c -b^{1, 267}_2 ∨ -b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ -p_267 ∨ -b^{1, 268}_1 c -b^{1, 267}_2 ∨ -b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ -p_267 ∨ b^{1, 268}_0 c in DIMACS: -1961 -1962 1963 -267 1964 0 -1961 -1962 1963 -267 -1965 0 -1961 -1962 1963 -267 1966 0 c -1+1 --> 0 c ( b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ b^{1, 267}_0 ∧ p_267) -> (-b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ -b^{1, 268}_0) c in CNF: c -b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ -p_267 ∨ -b^{1, 268}_2 c -b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ -p_267 ∨ -b^{1, 268}_1 c -b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ -p_267 ∨ -b^{1, 268}_0 c in DIMACS: -1961 1962 -1963 -267 -1964 0 -1961 1962 -1963 -267 -1965 0 -1961 1962 -1963 -267 -1966 0 c 0+1 --> 1 c (-b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ -b^{1, 267}_0 ∧ p_267) -> (-b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ b^{1, 268}_0) c in CNF: c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ -p_267 ∨ -b^{1, 268}_2 c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ -p_267 ∨ -b^{1, 268}_1 c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ -p_267 ∨ b^{1, 268}_0 c in DIMACS: 1961 1962 1963 -267 -1964 0 1961 1962 1963 -267 -1965 0 1961 1962 1963 -267 1966 0 c 1+1 --> 2 c (-b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ b^{1, 267}_0 ∧ p_267) -> (-b^{1, 268}_2 ∧ b^{1, 268}_1 ∧ -b^{1, 268}_0) c in CNF: c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ -p_267 ∨ -b^{1, 268}_2 c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ -p_267 ∨ b^{1, 268}_1 c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ -p_267 ∨ -b^{1, 268}_0 c in DIMACS: 1961 1962 -1963 -267 -1964 0 1961 1962 -1963 -267 1965 0 1961 1962 -1963 -267 -1966 0 c 2+1 --> break c (-b^{1, 267}_2 ∧ b^{1, 267}_1 ∧ -b^{1, 267}_0 ∧ p_267) -> break c in CNF: c b^{1, 267}_2 ∨ -b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ -p_267 ∨ break c in DIMACS: 1961 -1962 1963 -267 1162 0 c 2-1 --> 1 c (-b^{1, 267}_2 ∧ b^{1, 267}_1 ∧ -b^{1, 267}_0 ∧ -p_267) -> (-b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ b^{1, 268}_0) c in CNF: c b^{1, 267}_2 ∨ -b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ p_267 ∨ -b^{1, 268}_2 c b^{1, 267}_2 ∨ -b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ p_267 ∨ -b^{1, 268}_1 c b^{1, 267}_2 ∨ -b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ p_267 ∨ b^{1, 268}_0 c in DIMACS: 1961 -1962 1963 267 -1964 0 1961 -1962 1963 267 -1965 0 1961 -1962 1963 267 1966 0 c 1-1 --> 0 c (-b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ b^{1, 267}_0 ∧ -p_267) -> (-b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ -b^{1, 268}_0) c in CNF: c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ p_267 ∨ -b^{1, 268}_2 c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ p_267 ∨ -b^{1, 268}_1 c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ p_267 ∨ -b^{1, 268}_0 c in DIMACS: 1961 1962 -1963 267 -1964 0 1961 1962 -1963 267 -1965 0 1961 1962 -1963 267 -1966 0 c 0-1 --> -1 c (-b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ -b^{1, 267}_0 ∧ -p_267) -> ( b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ b^{1, 268}_0) c in CNF: c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ p_267 ∨ b^{1, 268}_2 c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ p_267 ∨ -b^{1, 268}_1 c b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ p_267 ∨ b^{1, 268}_0 c in DIMACS: 1961 1962 1963 267 1964 0 1961 1962 1963 267 -1965 0 1961 1962 1963 267 1966 0 c -1-1 --> -2 c ( b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ b^{1, 267}_0 ∧ -p_267) -> ( b^{1, 268}_2 ∧ b^{1, 268}_1 ∧ -b^{1, 268}_0) c in CNF: c -b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ p_267 ∨ b^{1, 268}_2 c -b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ p_267 ∨ b^{1, 268}_1 c -b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ p_267 ∨ -b^{1, 268}_0 c in DIMACS: -1961 1962 -1963 267 1964 0 -1961 1962 -1963 267 1965 0 -1961 1962 -1963 267 -1966 0 c -2-1 --> break c ( b^{1, 267}_2 ∧ b^{1, 267}_1 ∧ -b^{1, 267}_0 ∧ -p_267) -> break c in CNF: c -b^{1, 267}_2 ∨ -b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ p_267 ∨ break c in DIMACS: -1961 -1962 1963 267 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 267}_2 ∧ -b^{1, 267}_1 ∧ -b^{1, 267}_0 ∧ true) c in CNF: c -b^{1, 267}_2 ∨ b^{1, 267}_1 ∨ b^{1, 267}_0 ∨ false c in DIMACS: -1961 1962 1963 0 c 3 does not represent an automaton state. c -(-b^{1, 267}_2 ∧ b^{1, 267}_1 ∧ b^{1, 267}_0 ∧ true) c in CNF: c b^{1, 267}_2 ∨ -b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ false c in DIMACS: 1961 -1962 -1963 0 c -3 does not represent an automaton state. c -( b^{1, 267}_2 ∧ b^{1, 267}_1 ∧ b^{1, 267}_0 ∧ true) c in CNF: c -b^{1, 267}_2 ∨ -b^{1, 267}_1 ∨ -b^{1, 267}_0 ∨ false c in DIMACS: -1961 -1962 -1963 0 c i = 268 c -2+1 --> -1 c ( b^{1, 268}_2 ∧ b^{1, 268}_1 ∧ -b^{1, 268}_0 ∧ p_268) -> ( b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ b^{1, 269}_0) c in CNF: c -b^{1, 268}_2 ∨ -b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ -p_268 ∨ b^{1, 269}_2 c -b^{1, 268}_2 ∨ -b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ -p_268 ∨ -b^{1, 269}_1 c -b^{1, 268}_2 ∨ -b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ -p_268 ∨ b^{1, 269}_0 c in DIMACS: -1964 -1965 1966 -268 1967 0 -1964 -1965 1966 -268 -1968 0 -1964 -1965 1966 -268 1969 0 c -1+1 --> 0 c ( b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ b^{1, 268}_0 ∧ p_268) -> (-b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ -b^{1, 269}_0) c in CNF: c -b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ -p_268 ∨ -b^{1, 269}_2 c -b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ -p_268 ∨ -b^{1, 269}_1 c -b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ -p_268 ∨ -b^{1, 269}_0 c in DIMACS: -1964 1965 -1966 -268 -1967 0 -1964 1965 -1966 -268 -1968 0 -1964 1965 -1966 -268 -1969 0 c 0+1 --> 1 c (-b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ -b^{1, 268}_0 ∧ p_268) -> (-b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ b^{1, 269}_0) c in CNF: c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ -p_268 ∨ -b^{1, 269}_2 c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ -p_268 ∨ -b^{1, 269}_1 c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ -p_268 ∨ b^{1, 269}_0 c in DIMACS: 1964 1965 1966 -268 -1967 0 1964 1965 1966 -268 -1968 0 1964 1965 1966 -268 1969 0 c 1+1 --> 2 c (-b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ b^{1, 268}_0 ∧ p_268) -> (-b^{1, 269}_2 ∧ b^{1, 269}_1 ∧ -b^{1, 269}_0) c in CNF: c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ -p_268 ∨ -b^{1, 269}_2 c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ -p_268 ∨ b^{1, 269}_1 c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ -p_268 ∨ -b^{1, 269}_0 c in DIMACS: 1964 1965 -1966 -268 -1967 0 1964 1965 -1966 -268 1968 0 1964 1965 -1966 -268 -1969 0 c 2+1 --> break c (-b^{1, 268}_2 ∧ b^{1, 268}_1 ∧ -b^{1, 268}_0 ∧ p_268) -> break c in CNF: c b^{1, 268}_2 ∨ -b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ -p_268 ∨ break c in DIMACS: 1964 -1965 1966 -268 1162 0 c 2-1 --> 1 c (-b^{1, 268}_2 ∧ b^{1, 268}_1 ∧ -b^{1, 268}_0 ∧ -p_268) -> (-b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ b^{1, 269}_0) c in CNF: c b^{1, 268}_2 ∨ -b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ p_268 ∨ -b^{1, 269}_2 c b^{1, 268}_2 ∨ -b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ p_268 ∨ -b^{1, 269}_1 c b^{1, 268}_2 ∨ -b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ p_268 ∨ b^{1, 269}_0 c in DIMACS: 1964 -1965 1966 268 -1967 0 1964 -1965 1966 268 -1968 0 1964 -1965 1966 268 1969 0 c 1-1 --> 0 c (-b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ b^{1, 268}_0 ∧ -p_268) -> (-b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ -b^{1, 269}_0) c in CNF: c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ p_268 ∨ -b^{1, 269}_2 c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ p_268 ∨ -b^{1, 269}_1 c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ p_268 ∨ -b^{1, 269}_0 c in DIMACS: 1964 1965 -1966 268 -1967 0 1964 1965 -1966 268 -1968 0 1964 1965 -1966 268 -1969 0 c 0-1 --> -1 c (-b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ -b^{1, 268}_0 ∧ -p_268) -> ( b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ b^{1, 269}_0) c in CNF: c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ p_268 ∨ b^{1, 269}_2 c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ p_268 ∨ -b^{1, 269}_1 c b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ p_268 ∨ b^{1, 269}_0 c in DIMACS: 1964 1965 1966 268 1967 0 1964 1965 1966 268 -1968 0 1964 1965 1966 268 1969 0 c -1-1 --> -2 c ( b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ b^{1, 268}_0 ∧ -p_268) -> ( b^{1, 269}_2 ∧ b^{1, 269}_1 ∧ -b^{1, 269}_0) c in CNF: c -b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ p_268 ∨ b^{1, 269}_2 c -b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ p_268 ∨ b^{1, 269}_1 c -b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ p_268 ∨ -b^{1, 269}_0 c in DIMACS: -1964 1965 -1966 268 1967 0 -1964 1965 -1966 268 1968 0 -1964 1965 -1966 268 -1969 0 c -2-1 --> break c ( b^{1, 268}_2 ∧ b^{1, 268}_1 ∧ -b^{1, 268}_0 ∧ -p_268) -> break c in CNF: c -b^{1, 268}_2 ∨ -b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ p_268 ∨ break c in DIMACS: -1964 -1965 1966 268 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 268}_2 ∧ -b^{1, 268}_1 ∧ -b^{1, 268}_0 ∧ true) c in CNF: c -b^{1, 268}_2 ∨ b^{1, 268}_1 ∨ b^{1, 268}_0 ∨ false c in DIMACS: -1964 1965 1966 0 c 3 does not represent an automaton state. c -(-b^{1, 268}_2 ∧ b^{1, 268}_1 ∧ b^{1, 268}_0 ∧ true) c in CNF: c b^{1, 268}_2 ∨ -b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ false c in DIMACS: 1964 -1965 -1966 0 c -3 does not represent an automaton state. c -( b^{1, 268}_2 ∧ b^{1, 268}_1 ∧ b^{1, 268}_0 ∧ true) c in CNF: c -b^{1, 268}_2 ∨ -b^{1, 268}_1 ∨ -b^{1, 268}_0 ∨ false c in DIMACS: -1964 -1965 -1966 0 c i = 269 c -2+1 --> -1 c ( b^{1, 269}_2 ∧ b^{1, 269}_1 ∧ -b^{1, 269}_0 ∧ p_269) -> ( b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ b^{1, 270}_0) c in CNF: c -b^{1, 269}_2 ∨ -b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ -p_269 ∨ b^{1, 270}_2 c -b^{1, 269}_2 ∨ -b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ -p_269 ∨ -b^{1, 270}_1 c -b^{1, 269}_2 ∨ -b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ -p_269 ∨ b^{1, 270}_0 c in DIMACS: -1967 -1968 1969 -269 1970 0 -1967 -1968 1969 -269 -1971 0 -1967 -1968 1969 -269 1972 0 c -1+1 --> 0 c ( b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ b^{1, 269}_0 ∧ p_269) -> (-b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ -b^{1, 270}_0) c in CNF: c -b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ -p_269 ∨ -b^{1, 270}_2 c -b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ -p_269 ∨ -b^{1, 270}_1 c -b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ -p_269 ∨ -b^{1, 270}_0 c in DIMACS: -1967 1968 -1969 -269 -1970 0 -1967 1968 -1969 -269 -1971 0 -1967 1968 -1969 -269 -1972 0 c 0+1 --> 1 c (-b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ -b^{1, 269}_0 ∧ p_269) -> (-b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ b^{1, 270}_0) c in CNF: c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ -p_269 ∨ -b^{1, 270}_2 c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ -p_269 ∨ -b^{1, 270}_1 c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ -p_269 ∨ b^{1, 270}_0 c in DIMACS: 1967 1968 1969 -269 -1970 0 1967 1968 1969 -269 -1971 0 1967 1968 1969 -269 1972 0 c 1+1 --> 2 c (-b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ b^{1, 269}_0 ∧ p_269) -> (-b^{1, 270}_2 ∧ b^{1, 270}_1 ∧ -b^{1, 270}_0) c in CNF: c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ -p_269 ∨ -b^{1, 270}_2 c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ -p_269 ∨ b^{1, 270}_1 c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ -p_269 ∨ -b^{1, 270}_0 c in DIMACS: 1967 1968 -1969 -269 -1970 0 1967 1968 -1969 -269 1971 0 1967 1968 -1969 -269 -1972 0 c 2+1 --> break c (-b^{1, 269}_2 ∧ b^{1, 269}_1 ∧ -b^{1, 269}_0 ∧ p_269) -> break c in CNF: c b^{1, 269}_2 ∨ -b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ -p_269 ∨ break c in DIMACS: 1967 -1968 1969 -269 1162 0 c 2-1 --> 1 c (-b^{1, 269}_2 ∧ b^{1, 269}_1 ∧ -b^{1, 269}_0 ∧ -p_269) -> (-b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ b^{1, 270}_0) c in CNF: c b^{1, 269}_2 ∨ -b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ p_269 ∨ -b^{1, 270}_2 c b^{1, 269}_2 ∨ -b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ p_269 ∨ -b^{1, 270}_1 c b^{1, 269}_2 ∨ -b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ p_269 ∨ b^{1, 270}_0 c in DIMACS: 1967 -1968 1969 269 -1970 0 1967 -1968 1969 269 -1971 0 1967 -1968 1969 269 1972 0 c 1-1 --> 0 c (-b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ b^{1, 269}_0 ∧ -p_269) -> (-b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ -b^{1, 270}_0) c in CNF: c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ p_269 ∨ -b^{1, 270}_2 c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ p_269 ∨ -b^{1, 270}_1 c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ p_269 ∨ -b^{1, 270}_0 c in DIMACS: 1967 1968 -1969 269 -1970 0 1967 1968 -1969 269 -1971 0 1967 1968 -1969 269 -1972 0 c 0-1 --> -1 c (-b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ -b^{1, 269}_0 ∧ -p_269) -> ( b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ b^{1, 270}_0) c in CNF: c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ p_269 ∨ b^{1, 270}_2 c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ p_269 ∨ -b^{1, 270}_1 c b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ p_269 ∨ b^{1, 270}_0 c in DIMACS: 1967 1968 1969 269 1970 0 1967 1968 1969 269 -1971 0 1967 1968 1969 269 1972 0 c -1-1 --> -2 c ( b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ b^{1, 269}_0 ∧ -p_269) -> ( b^{1, 270}_2 ∧ b^{1, 270}_1 ∧ -b^{1, 270}_0) c in CNF: c -b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ p_269 ∨ b^{1, 270}_2 c -b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ p_269 ∨ b^{1, 270}_1 c -b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ p_269 ∨ -b^{1, 270}_0 c in DIMACS: -1967 1968 -1969 269 1970 0 -1967 1968 -1969 269 1971 0 -1967 1968 -1969 269 -1972 0 c -2-1 --> break c ( b^{1, 269}_2 ∧ b^{1, 269}_1 ∧ -b^{1, 269}_0 ∧ -p_269) -> break c in CNF: c -b^{1, 269}_2 ∨ -b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ p_269 ∨ break c in DIMACS: -1967 -1968 1969 269 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 269}_2 ∧ -b^{1, 269}_1 ∧ -b^{1, 269}_0 ∧ true) c in CNF: c -b^{1, 269}_2 ∨ b^{1, 269}_1 ∨ b^{1, 269}_0 ∨ false c in DIMACS: -1967 1968 1969 0 c 3 does not represent an automaton state. c -(-b^{1, 269}_2 ∧ b^{1, 269}_1 ∧ b^{1, 269}_0 ∧ true) c in CNF: c b^{1, 269}_2 ∨ -b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ false c in DIMACS: 1967 -1968 -1969 0 c -3 does not represent an automaton state. c -( b^{1, 269}_2 ∧ b^{1, 269}_1 ∧ b^{1, 269}_0 ∧ true) c in CNF: c -b^{1, 269}_2 ∨ -b^{1, 269}_1 ∨ -b^{1, 269}_0 ∨ false c in DIMACS: -1967 -1968 -1969 0 c i = 270 c -2+1 --> -1 c ( b^{1, 270}_2 ∧ b^{1, 270}_1 ∧ -b^{1, 270}_0 ∧ p_270) -> ( b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ b^{1, 271}_0) c in CNF: c -b^{1, 270}_2 ∨ -b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ -p_270 ∨ b^{1, 271}_2 c -b^{1, 270}_2 ∨ -b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ -p_270 ∨ -b^{1, 271}_1 c -b^{1, 270}_2 ∨ -b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ -p_270 ∨ b^{1, 271}_0 c in DIMACS: -1970 -1971 1972 -270 1973 0 -1970 -1971 1972 -270 -1974 0 -1970 -1971 1972 -270 1975 0 c -1+1 --> 0 c ( b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ b^{1, 270}_0 ∧ p_270) -> (-b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ -b^{1, 271}_0) c in CNF: c -b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ -p_270 ∨ -b^{1, 271}_2 c -b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ -p_270 ∨ -b^{1, 271}_1 c -b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ -p_270 ∨ -b^{1, 271}_0 c in DIMACS: -1970 1971 -1972 -270 -1973 0 -1970 1971 -1972 -270 -1974 0 -1970 1971 -1972 -270 -1975 0 c 0+1 --> 1 c (-b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ -b^{1, 270}_0 ∧ p_270) -> (-b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ b^{1, 271}_0) c in CNF: c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ -p_270 ∨ -b^{1, 271}_2 c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ -p_270 ∨ -b^{1, 271}_1 c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ -p_270 ∨ b^{1, 271}_0 c in DIMACS: 1970 1971 1972 -270 -1973 0 1970 1971 1972 -270 -1974 0 1970 1971 1972 -270 1975 0 c 1+1 --> 2 c (-b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ b^{1, 270}_0 ∧ p_270) -> (-b^{1, 271}_2 ∧ b^{1, 271}_1 ∧ -b^{1, 271}_0) c in CNF: c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ -p_270 ∨ -b^{1, 271}_2 c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ -p_270 ∨ b^{1, 271}_1 c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ -p_270 ∨ -b^{1, 271}_0 c in DIMACS: 1970 1971 -1972 -270 -1973 0 1970 1971 -1972 -270 1974 0 1970 1971 -1972 -270 -1975 0 c 2+1 --> break c (-b^{1, 270}_2 ∧ b^{1, 270}_1 ∧ -b^{1, 270}_0 ∧ p_270) -> break c in CNF: c b^{1, 270}_2 ∨ -b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ -p_270 ∨ break c in DIMACS: 1970 -1971 1972 -270 1162 0 c 2-1 --> 1 c (-b^{1, 270}_2 ∧ b^{1, 270}_1 ∧ -b^{1, 270}_0 ∧ -p_270) -> (-b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ b^{1, 271}_0) c in CNF: c b^{1, 270}_2 ∨ -b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ p_270 ∨ -b^{1, 271}_2 c b^{1, 270}_2 ∨ -b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ p_270 ∨ -b^{1, 271}_1 c b^{1, 270}_2 ∨ -b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ p_270 ∨ b^{1, 271}_0 c in DIMACS: 1970 -1971 1972 270 -1973 0 1970 -1971 1972 270 -1974 0 1970 -1971 1972 270 1975 0 c 1-1 --> 0 c (-b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ b^{1, 270}_0 ∧ -p_270) -> (-b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ -b^{1, 271}_0) c in CNF: c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ p_270 ∨ -b^{1, 271}_2 c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ p_270 ∨ -b^{1, 271}_1 c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ p_270 ∨ -b^{1, 271}_0 c in DIMACS: 1970 1971 -1972 270 -1973 0 1970 1971 -1972 270 -1974 0 1970 1971 -1972 270 -1975 0 c 0-1 --> -1 c (-b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ -b^{1, 270}_0 ∧ -p_270) -> ( b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ b^{1, 271}_0) c in CNF: c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ p_270 ∨ b^{1, 271}_2 c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ p_270 ∨ -b^{1, 271}_1 c b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ p_270 ∨ b^{1, 271}_0 c in DIMACS: 1970 1971 1972 270 1973 0 1970 1971 1972 270 -1974 0 1970 1971 1972 270 1975 0 c -1-1 --> -2 c ( b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ b^{1, 270}_0 ∧ -p_270) -> ( b^{1, 271}_2 ∧ b^{1, 271}_1 ∧ -b^{1, 271}_0) c in CNF: c -b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ p_270 ∨ b^{1, 271}_2 c -b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ p_270 ∨ b^{1, 271}_1 c -b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ p_270 ∨ -b^{1, 271}_0 c in DIMACS: -1970 1971 -1972 270 1973 0 -1970 1971 -1972 270 1974 0 -1970 1971 -1972 270 -1975 0 c -2-1 --> break c ( b^{1, 270}_2 ∧ b^{1, 270}_1 ∧ -b^{1, 270}_0 ∧ -p_270) -> break c in CNF: c -b^{1, 270}_2 ∨ -b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ p_270 ∨ break c in DIMACS: -1970 -1971 1972 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 270}_2 ∧ -b^{1, 270}_1 ∧ -b^{1, 270}_0 ∧ true) c in CNF: c -b^{1, 270}_2 ∨ b^{1, 270}_1 ∨ b^{1, 270}_0 ∨ false c in DIMACS: -1970 1971 1972 0 c 3 does not represent an automaton state. c -(-b^{1, 270}_2 ∧ b^{1, 270}_1 ∧ b^{1, 270}_0 ∧ true) c in CNF: c b^{1, 270}_2 ∨ -b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ false c in DIMACS: 1970 -1971 -1972 0 c -3 does not represent an automaton state. c -( b^{1, 270}_2 ∧ b^{1, 270}_1 ∧ b^{1, 270}_0 ∧ true) c in CNF: c -b^{1, 270}_2 ∨ -b^{1, 270}_1 ∨ -b^{1, 270}_0 ∨ false c in DIMACS: -1970 -1971 -1972 0 c i = 271 c -2+1 --> -1 c ( b^{1, 271}_2 ∧ b^{1, 271}_1 ∧ -b^{1, 271}_0 ∧ p_271) -> ( b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ b^{1, 272}_0) c in CNF: c -b^{1, 271}_2 ∨ -b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ -p_271 ∨ b^{1, 272}_2 c -b^{1, 271}_2 ∨ -b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ -p_271 ∨ -b^{1, 272}_1 c -b^{1, 271}_2 ∨ -b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ -p_271 ∨ b^{1, 272}_0 c in DIMACS: -1973 -1974 1975 -271 1976 0 -1973 -1974 1975 -271 -1977 0 -1973 -1974 1975 -271 1978 0 c -1+1 --> 0 c ( b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ b^{1, 271}_0 ∧ p_271) -> (-b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ -b^{1, 272}_0) c in CNF: c -b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ -p_271 ∨ -b^{1, 272}_2 c -b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ -p_271 ∨ -b^{1, 272}_1 c -b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ -p_271 ∨ -b^{1, 272}_0 c in DIMACS: -1973 1974 -1975 -271 -1976 0 -1973 1974 -1975 -271 -1977 0 -1973 1974 -1975 -271 -1978 0 c 0+1 --> 1 c (-b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ -b^{1, 271}_0 ∧ p_271) -> (-b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ b^{1, 272}_0) c in CNF: c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ -p_271 ∨ -b^{1, 272}_2 c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ -p_271 ∨ -b^{1, 272}_1 c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ -p_271 ∨ b^{1, 272}_0 c in DIMACS: 1973 1974 1975 -271 -1976 0 1973 1974 1975 -271 -1977 0 1973 1974 1975 -271 1978 0 c 1+1 --> 2 c (-b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ b^{1, 271}_0 ∧ p_271) -> (-b^{1, 272}_2 ∧ b^{1, 272}_1 ∧ -b^{1, 272}_0) c in CNF: c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ -p_271 ∨ -b^{1, 272}_2 c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ -p_271 ∨ b^{1, 272}_1 c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ -p_271 ∨ -b^{1, 272}_0 c in DIMACS: 1973 1974 -1975 -271 -1976 0 1973 1974 -1975 -271 1977 0 1973 1974 -1975 -271 -1978 0 c 2+1 --> break c (-b^{1, 271}_2 ∧ b^{1, 271}_1 ∧ -b^{1, 271}_0 ∧ p_271) -> break c in CNF: c b^{1, 271}_2 ∨ -b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ -p_271 ∨ break c in DIMACS: 1973 -1974 1975 -271 1162 0 c 2-1 --> 1 c (-b^{1, 271}_2 ∧ b^{1, 271}_1 ∧ -b^{1, 271}_0 ∧ -p_271) -> (-b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ b^{1, 272}_0) c in CNF: c b^{1, 271}_2 ∨ -b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ p_271 ∨ -b^{1, 272}_2 c b^{1, 271}_2 ∨ -b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ p_271 ∨ -b^{1, 272}_1 c b^{1, 271}_2 ∨ -b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ p_271 ∨ b^{1, 272}_0 c in DIMACS: 1973 -1974 1975 271 -1976 0 1973 -1974 1975 271 -1977 0 1973 -1974 1975 271 1978 0 c 1-1 --> 0 c (-b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ b^{1, 271}_0 ∧ -p_271) -> (-b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ -b^{1, 272}_0) c in CNF: c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ p_271 ∨ -b^{1, 272}_2 c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ p_271 ∨ -b^{1, 272}_1 c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ p_271 ∨ -b^{1, 272}_0 c in DIMACS: 1973 1974 -1975 271 -1976 0 1973 1974 -1975 271 -1977 0 1973 1974 -1975 271 -1978 0 c 0-1 --> -1 c (-b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ -b^{1, 271}_0 ∧ -p_271) -> ( b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ b^{1, 272}_0) c in CNF: c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ p_271 ∨ b^{1, 272}_2 c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ p_271 ∨ -b^{1, 272}_1 c b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ p_271 ∨ b^{1, 272}_0 c in DIMACS: 1973 1974 1975 271 1976 0 1973 1974 1975 271 -1977 0 1973 1974 1975 271 1978 0 c -1-1 --> -2 c ( b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ b^{1, 271}_0 ∧ -p_271) -> ( b^{1, 272}_2 ∧ b^{1, 272}_1 ∧ -b^{1, 272}_0) c in CNF: c -b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ p_271 ∨ b^{1, 272}_2 c -b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ p_271 ∨ b^{1, 272}_1 c -b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ p_271 ∨ -b^{1, 272}_0 c in DIMACS: -1973 1974 -1975 271 1976 0 -1973 1974 -1975 271 1977 0 -1973 1974 -1975 271 -1978 0 c -2-1 --> break c ( b^{1, 271}_2 ∧ b^{1, 271}_1 ∧ -b^{1, 271}_0 ∧ -p_271) -> break c in CNF: c -b^{1, 271}_2 ∨ -b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ p_271 ∨ break c in DIMACS: -1973 -1974 1975 271 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 271}_2 ∧ -b^{1, 271}_1 ∧ -b^{1, 271}_0 ∧ true) c in CNF: c -b^{1, 271}_2 ∨ b^{1, 271}_1 ∨ b^{1, 271}_0 ∨ false c in DIMACS: -1973 1974 1975 0 c 3 does not represent an automaton state. c -(-b^{1, 271}_2 ∧ b^{1, 271}_1 ∧ b^{1, 271}_0 ∧ true) c in CNF: c b^{1, 271}_2 ∨ -b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ false c in DIMACS: 1973 -1974 -1975 0 c -3 does not represent an automaton state. c -( b^{1, 271}_2 ∧ b^{1, 271}_1 ∧ b^{1, 271}_0 ∧ true) c in CNF: c -b^{1, 271}_2 ∨ -b^{1, 271}_1 ∨ -b^{1, 271}_0 ∨ false c in DIMACS: -1973 -1974 -1975 0 c i = 272 c -2+1 --> -1 c ( b^{1, 272}_2 ∧ b^{1, 272}_1 ∧ -b^{1, 272}_0 ∧ p_272) -> ( b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ b^{1, 273}_0) c in CNF: c -b^{1, 272}_2 ∨ -b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ -p_272 ∨ b^{1, 273}_2 c -b^{1, 272}_2 ∨ -b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ -p_272 ∨ -b^{1, 273}_1 c -b^{1, 272}_2 ∨ -b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ -p_272 ∨ b^{1, 273}_0 c in DIMACS: -1976 -1977 1978 -272 1979 0 -1976 -1977 1978 -272 -1980 0 -1976 -1977 1978 -272 1981 0 c -1+1 --> 0 c ( b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ b^{1, 272}_0 ∧ p_272) -> (-b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ -b^{1, 273}_0) c in CNF: c -b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ -p_272 ∨ -b^{1, 273}_2 c -b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ -p_272 ∨ -b^{1, 273}_1 c -b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ -p_272 ∨ -b^{1, 273}_0 c in DIMACS: -1976 1977 -1978 -272 -1979 0 -1976 1977 -1978 -272 -1980 0 -1976 1977 -1978 -272 -1981 0 c 0+1 --> 1 c (-b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ -b^{1, 272}_0 ∧ p_272) -> (-b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ b^{1, 273}_0) c in CNF: c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ -p_272 ∨ -b^{1, 273}_2 c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ -p_272 ∨ -b^{1, 273}_1 c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ -p_272 ∨ b^{1, 273}_0 c in DIMACS: 1976 1977 1978 -272 -1979 0 1976 1977 1978 -272 -1980 0 1976 1977 1978 -272 1981 0 c 1+1 --> 2 c (-b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ b^{1, 272}_0 ∧ p_272) -> (-b^{1, 273}_2 ∧ b^{1, 273}_1 ∧ -b^{1, 273}_0) c in CNF: c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ -p_272 ∨ -b^{1, 273}_2 c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ -p_272 ∨ b^{1, 273}_1 c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ -p_272 ∨ -b^{1, 273}_0 c in DIMACS: 1976 1977 -1978 -272 -1979 0 1976 1977 -1978 -272 1980 0 1976 1977 -1978 -272 -1981 0 c 2+1 --> break c (-b^{1, 272}_2 ∧ b^{1, 272}_1 ∧ -b^{1, 272}_0 ∧ p_272) -> break c in CNF: c b^{1, 272}_2 ∨ -b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ -p_272 ∨ break c in DIMACS: 1976 -1977 1978 -272 1162 0 c 2-1 --> 1 c (-b^{1, 272}_2 ∧ b^{1, 272}_1 ∧ -b^{1, 272}_0 ∧ -p_272) -> (-b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ b^{1, 273}_0) c in CNF: c b^{1, 272}_2 ∨ -b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ p_272 ∨ -b^{1, 273}_2 c b^{1, 272}_2 ∨ -b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ p_272 ∨ -b^{1, 273}_1 c b^{1, 272}_2 ∨ -b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ p_272 ∨ b^{1, 273}_0 c in DIMACS: 1976 -1977 1978 272 -1979 0 1976 -1977 1978 272 -1980 0 1976 -1977 1978 272 1981 0 c 1-1 --> 0 c (-b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ b^{1, 272}_0 ∧ -p_272) -> (-b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ -b^{1, 273}_0) c in CNF: c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ p_272 ∨ -b^{1, 273}_2 c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ p_272 ∨ -b^{1, 273}_1 c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ p_272 ∨ -b^{1, 273}_0 c in DIMACS: 1976 1977 -1978 272 -1979 0 1976 1977 -1978 272 -1980 0 1976 1977 -1978 272 -1981 0 c 0-1 --> -1 c (-b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ -b^{1, 272}_0 ∧ -p_272) -> ( b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ b^{1, 273}_0) c in CNF: c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ p_272 ∨ b^{1, 273}_2 c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ p_272 ∨ -b^{1, 273}_1 c b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ p_272 ∨ b^{1, 273}_0 c in DIMACS: 1976 1977 1978 272 1979 0 1976 1977 1978 272 -1980 0 1976 1977 1978 272 1981 0 c -1-1 --> -2 c ( b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ b^{1, 272}_0 ∧ -p_272) -> ( b^{1, 273}_2 ∧ b^{1, 273}_1 ∧ -b^{1, 273}_0) c in CNF: c -b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ p_272 ∨ b^{1, 273}_2 c -b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ p_272 ∨ b^{1, 273}_1 c -b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ p_272 ∨ -b^{1, 273}_0 c in DIMACS: -1976 1977 -1978 272 1979 0 -1976 1977 -1978 272 1980 0 -1976 1977 -1978 272 -1981 0 c -2-1 --> break c ( b^{1, 272}_2 ∧ b^{1, 272}_1 ∧ -b^{1, 272}_0 ∧ -p_272) -> break c in CNF: c -b^{1, 272}_2 ∨ -b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ p_272 ∨ break c in DIMACS: -1976 -1977 1978 272 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 272}_2 ∧ -b^{1, 272}_1 ∧ -b^{1, 272}_0 ∧ true) c in CNF: c -b^{1, 272}_2 ∨ b^{1, 272}_1 ∨ b^{1, 272}_0 ∨ false c in DIMACS: -1976 1977 1978 0 c 3 does not represent an automaton state. c -(-b^{1, 272}_2 ∧ b^{1, 272}_1 ∧ b^{1, 272}_0 ∧ true) c in CNF: c b^{1, 272}_2 ∨ -b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ false c in DIMACS: 1976 -1977 -1978 0 c -3 does not represent an automaton state. c -( b^{1, 272}_2 ∧ b^{1, 272}_1 ∧ b^{1, 272}_0 ∧ true) c in CNF: c -b^{1, 272}_2 ∨ -b^{1, 272}_1 ∨ -b^{1, 272}_0 ∨ false c in DIMACS: -1976 -1977 -1978 0 c i = 273 c -2+1 --> -1 c ( b^{1, 273}_2 ∧ b^{1, 273}_1 ∧ -b^{1, 273}_0 ∧ p_273) -> ( b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ b^{1, 274}_0) c in CNF: c -b^{1, 273}_2 ∨ -b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ -p_273 ∨ b^{1, 274}_2 c -b^{1, 273}_2 ∨ -b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ -p_273 ∨ -b^{1, 274}_1 c -b^{1, 273}_2 ∨ -b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ -p_273 ∨ b^{1, 274}_0 c in DIMACS: -1979 -1980 1981 -273 1982 0 -1979 -1980 1981 -273 -1983 0 -1979 -1980 1981 -273 1984 0 c -1+1 --> 0 c ( b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ b^{1, 273}_0 ∧ p_273) -> (-b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ -b^{1, 274}_0) c in CNF: c -b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ -p_273 ∨ -b^{1, 274}_2 c -b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ -p_273 ∨ -b^{1, 274}_1 c -b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ -p_273 ∨ -b^{1, 274}_0 c in DIMACS: -1979 1980 -1981 -273 -1982 0 -1979 1980 -1981 -273 -1983 0 -1979 1980 -1981 -273 -1984 0 c 0+1 --> 1 c (-b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ -b^{1, 273}_0 ∧ p_273) -> (-b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ b^{1, 274}_0) c in CNF: c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ -p_273 ∨ -b^{1, 274}_2 c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ -p_273 ∨ -b^{1, 274}_1 c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ -p_273 ∨ b^{1, 274}_0 c in DIMACS: 1979 1980 1981 -273 -1982 0 1979 1980 1981 -273 -1983 0 1979 1980 1981 -273 1984 0 c 1+1 --> 2 c (-b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ b^{1, 273}_0 ∧ p_273) -> (-b^{1, 274}_2 ∧ b^{1, 274}_1 ∧ -b^{1, 274}_0) c in CNF: c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ -p_273 ∨ -b^{1, 274}_2 c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ -p_273 ∨ b^{1, 274}_1 c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ -p_273 ∨ -b^{1, 274}_0 c in DIMACS: 1979 1980 -1981 -273 -1982 0 1979 1980 -1981 -273 1983 0 1979 1980 -1981 -273 -1984 0 c 2+1 --> break c (-b^{1, 273}_2 ∧ b^{1, 273}_1 ∧ -b^{1, 273}_0 ∧ p_273) -> break c in CNF: c b^{1, 273}_2 ∨ -b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ -p_273 ∨ break c in DIMACS: 1979 -1980 1981 -273 1162 0 c 2-1 --> 1 c (-b^{1, 273}_2 ∧ b^{1, 273}_1 ∧ -b^{1, 273}_0 ∧ -p_273) -> (-b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ b^{1, 274}_0) c in CNF: c b^{1, 273}_2 ∨ -b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ p_273 ∨ -b^{1, 274}_2 c b^{1, 273}_2 ∨ -b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ p_273 ∨ -b^{1, 274}_1 c b^{1, 273}_2 ∨ -b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ p_273 ∨ b^{1, 274}_0 c in DIMACS: 1979 -1980 1981 273 -1982 0 1979 -1980 1981 273 -1983 0 1979 -1980 1981 273 1984 0 c 1-1 --> 0 c (-b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ b^{1, 273}_0 ∧ -p_273) -> (-b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ -b^{1, 274}_0) c in CNF: c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ p_273 ∨ -b^{1, 274}_2 c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ p_273 ∨ -b^{1, 274}_1 c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ p_273 ∨ -b^{1, 274}_0 c in DIMACS: 1979 1980 -1981 273 -1982 0 1979 1980 -1981 273 -1983 0 1979 1980 -1981 273 -1984 0 c 0-1 --> -1 c (-b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ -b^{1, 273}_0 ∧ -p_273) -> ( b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ b^{1, 274}_0) c in CNF: c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ p_273 ∨ b^{1, 274}_2 c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ p_273 ∨ -b^{1, 274}_1 c b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ p_273 ∨ b^{1, 274}_0 c in DIMACS: 1979 1980 1981 273 1982 0 1979 1980 1981 273 -1983 0 1979 1980 1981 273 1984 0 c -1-1 --> -2 c ( b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ b^{1, 273}_0 ∧ -p_273) -> ( b^{1, 274}_2 ∧ b^{1, 274}_1 ∧ -b^{1, 274}_0) c in CNF: c -b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ p_273 ∨ b^{1, 274}_2 c -b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ p_273 ∨ b^{1, 274}_1 c -b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ p_273 ∨ -b^{1, 274}_0 c in DIMACS: -1979 1980 -1981 273 1982 0 -1979 1980 -1981 273 1983 0 -1979 1980 -1981 273 -1984 0 c -2-1 --> break c ( b^{1, 273}_2 ∧ b^{1, 273}_1 ∧ -b^{1, 273}_0 ∧ -p_273) -> break c in CNF: c -b^{1, 273}_2 ∨ -b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ p_273 ∨ break c in DIMACS: -1979 -1980 1981 273 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 273}_2 ∧ -b^{1, 273}_1 ∧ -b^{1, 273}_0 ∧ true) c in CNF: c -b^{1, 273}_2 ∨ b^{1, 273}_1 ∨ b^{1, 273}_0 ∨ false c in DIMACS: -1979 1980 1981 0 c 3 does not represent an automaton state. c -(-b^{1, 273}_2 ∧ b^{1, 273}_1 ∧ b^{1, 273}_0 ∧ true) c in CNF: c b^{1, 273}_2 ∨ -b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ false c in DIMACS: 1979 -1980 -1981 0 c -3 does not represent an automaton state. c -( b^{1, 273}_2 ∧ b^{1, 273}_1 ∧ b^{1, 273}_0 ∧ true) c in CNF: c -b^{1, 273}_2 ∨ -b^{1, 273}_1 ∨ -b^{1, 273}_0 ∨ false c in DIMACS: -1979 -1980 -1981 0 c i = 274 c -2+1 --> -1 c ( b^{1, 274}_2 ∧ b^{1, 274}_1 ∧ -b^{1, 274}_0 ∧ p_274) -> ( b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ b^{1, 275}_0) c in CNF: c -b^{1, 274}_2 ∨ -b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ -p_274 ∨ b^{1, 275}_2 c -b^{1, 274}_2 ∨ -b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ -p_274 ∨ -b^{1, 275}_1 c -b^{1, 274}_2 ∨ -b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ -p_274 ∨ b^{1, 275}_0 c in DIMACS: -1982 -1983 1984 -274 1985 0 -1982 -1983 1984 -274 -1986 0 -1982 -1983 1984 -274 1987 0 c -1+1 --> 0 c ( b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ b^{1, 274}_0 ∧ p_274) -> (-b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ -b^{1, 275}_0) c in CNF: c -b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ -p_274 ∨ -b^{1, 275}_2 c -b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ -p_274 ∨ -b^{1, 275}_1 c -b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ -p_274 ∨ -b^{1, 275}_0 c in DIMACS: -1982 1983 -1984 -274 -1985 0 -1982 1983 -1984 -274 -1986 0 -1982 1983 -1984 -274 -1987 0 c 0+1 --> 1 c (-b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ -b^{1, 274}_0 ∧ p_274) -> (-b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ b^{1, 275}_0) c in CNF: c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ -p_274 ∨ -b^{1, 275}_2 c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ -p_274 ∨ -b^{1, 275}_1 c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ -p_274 ∨ b^{1, 275}_0 c in DIMACS: 1982 1983 1984 -274 -1985 0 1982 1983 1984 -274 -1986 0 1982 1983 1984 -274 1987 0 c 1+1 --> 2 c (-b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ b^{1, 274}_0 ∧ p_274) -> (-b^{1, 275}_2 ∧ b^{1, 275}_1 ∧ -b^{1, 275}_0) c in CNF: c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ -p_274 ∨ -b^{1, 275}_2 c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ -p_274 ∨ b^{1, 275}_1 c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ -p_274 ∨ -b^{1, 275}_0 c in DIMACS: 1982 1983 -1984 -274 -1985 0 1982 1983 -1984 -274 1986 0 1982 1983 -1984 -274 -1987 0 c 2+1 --> break c (-b^{1, 274}_2 ∧ b^{1, 274}_1 ∧ -b^{1, 274}_0 ∧ p_274) -> break c in CNF: c b^{1, 274}_2 ∨ -b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ -p_274 ∨ break c in DIMACS: 1982 -1983 1984 -274 1162 0 c 2-1 --> 1 c (-b^{1, 274}_2 ∧ b^{1, 274}_1 ∧ -b^{1, 274}_0 ∧ -p_274) -> (-b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ b^{1, 275}_0) c in CNF: c b^{1, 274}_2 ∨ -b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ p_274 ∨ -b^{1, 275}_2 c b^{1, 274}_2 ∨ -b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ p_274 ∨ -b^{1, 275}_1 c b^{1, 274}_2 ∨ -b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ p_274 ∨ b^{1, 275}_0 c in DIMACS: 1982 -1983 1984 274 -1985 0 1982 -1983 1984 274 -1986 0 1982 -1983 1984 274 1987 0 c 1-1 --> 0 c (-b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ b^{1, 274}_0 ∧ -p_274) -> (-b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ -b^{1, 275}_0) c in CNF: c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ p_274 ∨ -b^{1, 275}_2 c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ p_274 ∨ -b^{1, 275}_1 c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ p_274 ∨ -b^{1, 275}_0 c in DIMACS: 1982 1983 -1984 274 -1985 0 1982 1983 -1984 274 -1986 0 1982 1983 -1984 274 -1987 0 c 0-1 --> -1 c (-b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ -b^{1, 274}_0 ∧ -p_274) -> ( b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ b^{1, 275}_0) c in CNF: c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ p_274 ∨ b^{1, 275}_2 c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ p_274 ∨ -b^{1, 275}_1 c b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ p_274 ∨ b^{1, 275}_0 c in DIMACS: 1982 1983 1984 274 1985 0 1982 1983 1984 274 -1986 0 1982 1983 1984 274 1987 0 c -1-1 --> -2 c ( b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ b^{1, 274}_0 ∧ -p_274) -> ( b^{1, 275}_2 ∧ b^{1, 275}_1 ∧ -b^{1, 275}_0) c in CNF: c -b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ p_274 ∨ b^{1, 275}_2 c -b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ p_274 ∨ b^{1, 275}_1 c -b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ p_274 ∨ -b^{1, 275}_0 c in DIMACS: -1982 1983 -1984 274 1985 0 -1982 1983 -1984 274 1986 0 -1982 1983 -1984 274 -1987 0 c -2-1 --> break c ( b^{1, 274}_2 ∧ b^{1, 274}_1 ∧ -b^{1, 274}_0 ∧ -p_274) -> break c in CNF: c -b^{1, 274}_2 ∨ -b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ p_274 ∨ break c in DIMACS: -1982 -1983 1984 274 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 274}_2 ∧ -b^{1, 274}_1 ∧ -b^{1, 274}_0 ∧ true) c in CNF: c -b^{1, 274}_2 ∨ b^{1, 274}_1 ∨ b^{1, 274}_0 ∨ false c in DIMACS: -1982 1983 1984 0 c 3 does not represent an automaton state. c -(-b^{1, 274}_2 ∧ b^{1, 274}_1 ∧ b^{1, 274}_0 ∧ true) c in CNF: c b^{1, 274}_2 ∨ -b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ false c in DIMACS: 1982 -1983 -1984 0 c -3 does not represent an automaton state. c -( b^{1, 274}_2 ∧ b^{1, 274}_1 ∧ b^{1, 274}_0 ∧ true) c in CNF: c -b^{1, 274}_2 ∨ -b^{1, 274}_1 ∨ -b^{1, 274}_0 ∨ false c in DIMACS: -1982 -1983 -1984 0 c i = 275 c -2+1 --> -1 c ( b^{1, 275}_2 ∧ b^{1, 275}_1 ∧ -b^{1, 275}_0 ∧ p_275) -> ( b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ b^{1, 276}_0) c in CNF: c -b^{1, 275}_2 ∨ -b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ -p_275 ∨ b^{1, 276}_2 c -b^{1, 275}_2 ∨ -b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ -p_275 ∨ -b^{1, 276}_1 c -b^{1, 275}_2 ∨ -b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ -p_275 ∨ b^{1, 276}_0 c in DIMACS: -1985 -1986 1987 -275 1988 0 -1985 -1986 1987 -275 -1989 0 -1985 -1986 1987 -275 1990 0 c -1+1 --> 0 c ( b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ b^{1, 275}_0 ∧ p_275) -> (-b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ -b^{1, 276}_0) c in CNF: c -b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ -p_275 ∨ -b^{1, 276}_2 c -b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ -p_275 ∨ -b^{1, 276}_1 c -b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ -p_275 ∨ -b^{1, 276}_0 c in DIMACS: -1985 1986 -1987 -275 -1988 0 -1985 1986 -1987 -275 -1989 0 -1985 1986 -1987 -275 -1990 0 c 0+1 --> 1 c (-b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ -b^{1, 275}_0 ∧ p_275) -> (-b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ b^{1, 276}_0) c in CNF: c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ -p_275 ∨ -b^{1, 276}_2 c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ -p_275 ∨ -b^{1, 276}_1 c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ -p_275 ∨ b^{1, 276}_0 c in DIMACS: 1985 1986 1987 -275 -1988 0 1985 1986 1987 -275 -1989 0 1985 1986 1987 -275 1990 0 c 1+1 --> 2 c (-b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ b^{1, 275}_0 ∧ p_275) -> (-b^{1, 276}_2 ∧ b^{1, 276}_1 ∧ -b^{1, 276}_0) c in CNF: c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ -p_275 ∨ -b^{1, 276}_2 c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ -p_275 ∨ b^{1, 276}_1 c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ -p_275 ∨ -b^{1, 276}_0 c in DIMACS: 1985 1986 -1987 -275 -1988 0 1985 1986 -1987 -275 1989 0 1985 1986 -1987 -275 -1990 0 c 2+1 --> break c (-b^{1, 275}_2 ∧ b^{1, 275}_1 ∧ -b^{1, 275}_0 ∧ p_275) -> break c in CNF: c b^{1, 275}_2 ∨ -b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ -p_275 ∨ break c in DIMACS: 1985 -1986 1987 -275 1162 0 c 2-1 --> 1 c (-b^{1, 275}_2 ∧ b^{1, 275}_1 ∧ -b^{1, 275}_0 ∧ -p_275) -> (-b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ b^{1, 276}_0) c in CNF: c b^{1, 275}_2 ∨ -b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ p_275 ∨ -b^{1, 276}_2 c b^{1, 275}_2 ∨ -b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ p_275 ∨ -b^{1, 276}_1 c b^{1, 275}_2 ∨ -b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ p_275 ∨ b^{1, 276}_0 c in DIMACS: 1985 -1986 1987 275 -1988 0 1985 -1986 1987 275 -1989 0 1985 -1986 1987 275 1990 0 c 1-1 --> 0 c (-b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ b^{1, 275}_0 ∧ -p_275) -> (-b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ -b^{1, 276}_0) c in CNF: c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ p_275 ∨ -b^{1, 276}_2 c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ p_275 ∨ -b^{1, 276}_1 c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ p_275 ∨ -b^{1, 276}_0 c in DIMACS: 1985 1986 -1987 275 -1988 0 1985 1986 -1987 275 -1989 0 1985 1986 -1987 275 -1990 0 c 0-1 --> -1 c (-b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ -b^{1, 275}_0 ∧ -p_275) -> ( b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ b^{1, 276}_0) c in CNF: c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ p_275 ∨ b^{1, 276}_2 c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ p_275 ∨ -b^{1, 276}_1 c b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ p_275 ∨ b^{1, 276}_0 c in DIMACS: 1985 1986 1987 275 1988 0 1985 1986 1987 275 -1989 0 1985 1986 1987 275 1990 0 c -1-1 --> -2 c ( b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ b^{1, 275}_0 ∧ -p_275) -> ( b^{1, 276}_2 ∧ b^{1, 276}_1 ∧ -b^{1, 276}_0) c in CNF: c -b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ p_275 ∨ b^{1, 276}_2 c -b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ p_275 ∨ b^{1, 276}_1 c -b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ p_275 ∨ -b^{1, 276}_0 c in DIMACS: -1985 1986 -1987 275 1988 0 -1985 1986 -1987 275 1989 0 -1985 1986 -1987 275 -1990 0 c -2-1 --> break c ( b^{1, 275}_2 ∧ b^{1, 275}_1 ∧ -b^{1, 275}_0 ∧ -p_275) -> break c in CNF: c -b^{1, 275}_2 ∨ -b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ p_275 ∨ break c in DIMACS: -1985 -1986 1987 275 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 275}_2 ∧ -b^{1, 275}_1 ∧ -b^{1, 275}_0 ∧ true) c in CNF: c -b^{1, 275}_2 ∨ b^{1, 275}_1 ∨ b^{1, 275}_0 ∨ false c in DIMACS: -1985 1986 1987 0 c 3 does not represent an automaton state. c -(-b^{1, 275}_2 ∧ b^{1, 275}_1 ∧ b^{1, 275}_0 ∧ true) c in CNF: c b^{1, 275}_2 ∨ -b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ false c in DIMACS: 1985 -1986 -1987 0 c -3 does not represent an automaton state. c -( b^{1, 275}_2 ∧ b^{1, 275}_1 ∧ b^{1, 275}_0 ∧ true) c in CNF: c -b^{1, 275}_2 ∨ -b^{1, 275}_1 ∨ -b^{1, 275}_0 ∨ false c in DIMACS: -1985 -1986 -1987 0 c i = 276 c -2+1 --> -1 c ( b^{1, 276}_2 ∧ b^{1, 276}_1 ∧ -b^{1, 276}_0 ∧ p_276) -> ( b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ b^{1, 277}_0) c in CNF: c -b^{1, 276}_2 ∨ -b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ -p_276 ∨ b^{1, 277}_2 c -b^{1, 276}_2 ∨ -b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ -p_276 ∨ -b^{1, 277}_1 c -b^{1, 276}_2 ∨ -b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ -p_276 ∨ b^{1, 277}_0 c in DIMACS: -1988 -1989 1990 -276 1991 0 -1988 -1989 1990 -276 -1992 0 -1988 -1989 1990 -276 1993 0 c -1+1 --> 0 c ( b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ b^{1, 276}_0 ∧ p_276) -> (-b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ -b^{1, 277}_0) c in CNF: c -b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ -p_276 ∨ -b^{1, 277}_2 c -b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ -p_276 ∨ -b^{1, 277}_1 c -b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ -p_276 ∨ -b^{1, 277}_0 c in DIMACS: -1988 1989 -1990 -276 -1991 0 -1988 1989 -1990 -276 -1992 0 -1988 1989 -1990 -276 -1993 0 c 0+1 --> 1 c (-b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ -b^{1, 276}_0 ∧ p_276) -> (-b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ b^{1, 277}_0) c in CNF: c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ -p_276 ∨ -b^{1, 277}_2 c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ -p_276 ∨ -b^{1, 277}_1 c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ -p_276 ∨ b^{1, 277}_0 c in DIMACS: 1988 1989 1990 -276 -1991 0 1988 1989 1990 -276 -1992 0 1988 1989 1990 -276 1993 0 c 1+1 --> 2 c (-b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ b^{1, 276}_0 ∧ p_276) -> (-b^{1, 277}_2 ∧ b^{1, 277}_1 ∧ -b^{1, 277}_0) c in CNF: c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ -p_276 ∨ -b^{1, 277}_2 c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ -p_276 ∨ b^{1, 277}_1 c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ -p_276 ∨ -b^{1, 277}_0 c in DIMACS: 1988 1989 -1990 -276 -1991 0 1988 1989 -1990 -276 1992 0 1988 1989 -1990 -276 -1993 0 c 2+1 --> break c (-b^{1, 276}_2 ∧ b^{1, 276}_1 ∧ -b^{1, 276}_0 ∧ p_276) -> break c in CNF: c b^{1, 276}_2 ∨ -b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ -p_276 ∨ break c in DIMACS: 1988 -1989 1990 -276 1162 0 c 2-1 --> 1 c (-b^{1, 276}_2 ∧ b^{1, 276}_1 ∧ -b^{1, 276}_0 ∧ -p_276) -> (-b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ b^{1, 277}_0) c in CNF: c b^{1, 276}_2 ∨ -b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ p_276 ∨ -b^{1, 277}_2 c b^{1, 276}_2 ∨ -b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ p_276 ∨ -b^{1, 277}_1 c b^{1, 276}_2 ∨ -b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ p_276 ∨ b^{1, 277}_0 c in DIMACS: 1988 -1989 1990 276 -1991 0 1988 -1989 1990 276 -1992 0 1988 -1989 1990 276 1993 0 c 1-1 --> 0 c (-b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ b^{1, 276}_0 ∧ -p_276) -> (-b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ -b^{1, 277}_0) c in CNF: c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ p_276 ∨ -b^{1, 277}_2 c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ p_276 ∨ -b^{1, 277}_1 c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ p_276 ∨ -b^{1, 277}_0 c in DIMACS: 1988 1989 -1990 276 -1991 0 1988 1989 -1990 276 -1992 0 1988 1989 -1990 276 -1993 0 c 0-1 --> -1 c (-b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ -b^{1, 276}_0 ∧ -p_276) -> ( b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ b^{1, 277}_0) c in CNF: c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ p_276 ∨ b^{1, 277}_2 c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ p_276 ∨ -b^{1, 277}_1 c b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ p_276 ∨ b^{1, 277}_0 c in DIMACS: 1988 1989 1990 276 1991 0 1988 1989 1990 276 -1992 0 1988 1989 1990 276 1993 0 c -1-1 --> -2 c ( b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ b^{1, 276}_0 ∧ -p_276) -> ( b^{1, 277}_2 ∧ b^{1, 277}_1 ∧ -b^{1, 277}_0) c in CNF: c -b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ p_276 ∨ b^{1, 277}_2 c -b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ p_276 ∨ b^{1, 277}_1 c -b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ p_276 ∨ -b^{1, 277}_0 c in DIMACS: -1988 1989 -1990 276 1991 0 -1988 1989 -1990 276 1992 0 -1988 1989 -1990 276 -1993 0 c -2-1 --> break c ( b^{1, 276}_2 ∧ b^{1, 276}_1 ∧ -b^{1, 276}_0 ∧ -p_276) -> break c in CNF: c -b^{1, 276}_2 ∨ -b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ p_276 ∨ break c in DIMACS: -1988 -1989 1990 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 276}_2 ∧ -b^{1, 276}_1 ∧ -b^{1, 276}_0 ∧ true) c in CNF: c -b^{1, 276}_2 ∨ b^{1, 276}_1 ∨ b^{1, 276}_0 ∨ false c in DIMACS: -1988 1989 1990 0 c 3 does not represent an automaton state. c -(-b^{1, 276}_2 ∧ b^{1, 276}_1 ∧ b^{1, 276}_0 ∧ true) c in CNF: c b^{1, 276}_2 ∨ -b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ false c in DIMACS: 1988 -1989 -1990 0 c -3 does not represent an automaton state. c -( b^{1, 276}_2 ∧ b^{1, 276}_1 ∧ b^{1, 276}_0 ∧ true) c in CNF: c -b^{1, 276}_2 ∨ -b^{1, 276}_1 ∨ -b^{1, 276}_0 ∨ false c in DIMACS: -1988 -1989 -1990 0 c i = 277 c -2+1 --> -1 c ( b^{1, 277}_2 ∧ b^{1, 277}_1 ∧ -b^{1, 277}_0 ∧ p_277) -> ( b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ b^{1, 278}_0) c in CNF: c -b^{1, 277}_2 ∨ -b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ -p_277 ∨ b^{1, 278}_2 c -b^{1, 277}_2 ∨ -b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ -p_277 ∨ -b^{1, 278}_1 c -b^{1, 277}_2 ∨ -b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ -p_277 ∨ b^{1, 278}_0 c in DIMACS: -1991 -1992 1993 -277 1994 0 -1991 -1992 1993 -277 -1995 0 -1991 -1992 1993 -277 1996 0 c -1+1 --> 0 c ( b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ b^{1, 277}_0 ∧ p_277) -> (-b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ -b^{1, 278}_0) c in CNF: c -b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ -p_277 ∨ -b^{1, 278}_2 c -b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ -p_277 ∨ -b^{1, 278}_1 c -b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ -p_277 ∨ -b^{1, 278}_0 c in DIMACS: -1991 1992 -1993 -277 -1994 0 -1991 1992 -1993 -277 -1995 0 -1991 1992 -1993 -277 -1996 0 c 0+1 --> 1 c (-b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ -b^{1, 277}_0 ∧ p_277) -> (-b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ b^{1, 278}_0) c in CNF: c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ -p_277 ∨ -b^{1, 278}_2 c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ -p_277 ∨ -b^{1, 278}_1 c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ -p_277 ∨ b^{1, 278}_0 c in DIMACS: 1991 1992 1993 -277 -1994 0 1991 1992 1993 -277 -1995 0 1991 1992 1993 -277 1996 0 c 1+1 --> 2 c (-b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ b^{1, 277}_0 ∧ p_277) -> (-b^{1, 278}_2 ∧ b^{1, 278}_1 ∧ -b^{1, 278}_0) c in CNF: c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ -p_277 ∨ -b^{1, 278}_2 c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ -p_277 ∨ b^{1, 278}_1 c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ -p_277 ∨ -b^{1, 278}_0 c in DIMACS: 1991 1992 -1993 -277 -1994 0 1991 1992 -1993 -277 1995 0 1991 1992 -1993 -277 -1996 0 c 2+1 --> break c (-b^{1, 277}_2 ∧ b^{1, 277}_1 ∧ -b^{1, 277}_0 ∧ p_277) -> break c in CNF: c b^{1, 277}_2 ∨ -b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ -p_277 ∨ break c in DIMACS: 1991 -1992 1993 -277 1162 0 c 2-1 --> 1 c (-b^{1, 277}_2 ∧ b^{1, 277}_1 ∧ -b^{1, 277}_0 ∧ -p_277) -> (-b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ b^{1, 278}_0) c in CNF: c b^{1, 277}_2 ∨ -b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ p_277 ∨ -b^{1, 278}_2 c b^{1, 277}_2 ∨ -b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ p_277 ∨ -b^{1, 278}_1 c b^{1, 277}_2 ∨ -b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ p_277 ∨ b^{1, 278}_0 c in DIMACS: 1991 -1992 1993 277 -1994 0 1991 -1992 1993 277 -1995 0 1991 -1992 1993 277 1996 0 c 1-1 --> 0 c (-b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ b^{1, 277}_0 ∧ -p_277) -> (-b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ -b^{1, 278}_0) c in CNF: c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ p_277 ∨ -b^{1, 278}_2 c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ p_277 ∨ -b^{1, 278}_1 c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ p_277 ∨ -b^{1, 278}_0 c in DIMACS: 1991 1992 -1993 277 -1994 0 1991 1992 -1993 277 -1995 0 1991 1992 -1993 277 -1996 0 c 0-1 --> -1 c (-b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ -b^{1, 277}_0 ∧ -p_277) -> ( b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ b^{1, 278}_0) c in CNF: c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ p_277 ∨ b^{1, 278}_2 c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ p_277 ∨ -b^{1, 278}_1 c b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ p_277 ∨ b^{1, 278}_0 c in DIMACS: 1991 1992 1993 277 1994 0 1991 1992 1993 277 -1995 0 1991 1992 1993 277 1996 0 c -1-1 --> -2 c ( b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ b^{1, 277}_0 ∧ -p_277) -> ( b^{1, 278}_2 ∧ b^{1, 278}_1 ∧ -b^{1, 278}_0) c in CNF: c -b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ p_277 ∨ b^{1, 278}_2 c -b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ p_277 ∨ b^{1, 278}_1 c -b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ p_277 ∨ -b^{1, 278}_0 c in DIMACS: -1991 1992 -1993 277 1994 0 -1991 1992 -1993 277 1995 0 -1991 1992 -1993 277 -1996 0 c -2-1 --> break c ( b^{1, 277}_2 ∧ b^{1, 277}_1 ∧ -b^{1, 277}_0 ∧ -p_277) -> break c in CNF: c -b^{1, 277}_2 ∨ -b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ p_277 ∨ break c in DIMACS: -1991 -1992 1993 277 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 277}_2 ∧ -b^{1, 277}_1 ∧ -b^{1, 277}_0 ∧ true) c in CNF: c -b^{1, 277}_2 ∨ b^{1, 277}_1 ∨ b^{1, 277}_0 ∨ false c in DIMACS: -1991 1992 1993 0 c 3 does not represent an automaton state. c -(-b^{1, 277}_2 ∧ b^{1, 277}_1 ∧ b^{1, 277}_0 ∧ true) c in CNF: c b^{1, 277}_2 ∨ -b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ false c in DIMACS: 1991 -1992 -1993 0 c -3 does not represent an automaton state. c -( b^{1, 277}_2 ∧ b^{1, 277}_1 ∧ b^{1, 277}_0 ∧ true) c in CNF: c -b^{1, 277}_2 ∨ -b^{1, 277}_1 ∨ -b^{1, 277}_0 ∨ false c in DIMACS: -1991 -1992 -1993 0 c i = 278 c -2+1 --> -1 c ( b^{1, 278}_2 ∧ b^{1, 278}_1 ∧ -b^{1, 278}_0 ∧ p_278) -> ( b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ b^{1, 279}_0) c in CNF: c -b^{1, 278}_2 ∨ -b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ -p_278 ∨ b^{1, 279}_2 c -b^{1, 278}_2 ∨ -b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ -p_278 ∨ -b^{1, 279}_1 c -b^{1, 278}_2 ∨ -b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ -p_278 ∨ b^{1, 279}_0 c in DIMACS: -1994 -1995 1996 -278 1997 0 -1994 -1995 1996 -278 -1998 0 -1994 -1995 1996 -278 1999 0 c -1+1 --> 0 c ( b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ b^{1, 278}_0 ∧ p_278) -> (-b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ -b^{1, 279}_0) c in CNF: c -b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ -p_278 ∨ -b^{1, 279}_2 c -b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ -p_278 ∨ -b^{1, 279}_1 c -b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ -p_278 ∨ -b^{1, 279}_0 c in DIMACS: -1994 1995 -1996 -278 -1997 0 -1994 1995 -1996 -278 -1998 0 -1994 1995 -1996 -278 -1999 0 c 0+1 --> 1 c (-b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ -b^{1, 278}_0 ∧ p_278) -> (-b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ b^{1, 279}_0) c in CNF: c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ -p_278 ∨ -b^{1, 279}_2 c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ -p_278 ∨ -b^{1, 279}_1 c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ -p_278 ∨ b^{1, 279}_0 c in DIMACS: 1994 1995 1996 -278 -1997 0 1994 1995 1996 -278 -1998 0 1994 1995 1996 -278 1999 0 c 1+1 --> 2 c (-b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ b^{1, 278}_0 ∧ p_278) -> (-b^{1, 279}_2 ∧ b^{1, 279}_1 ∧ -b^{1, 279}_0) c in CNF: c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ -p_278 ∨ -b^{1, 279}_2 c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ -p_278 ∨ b^{1, 279}_1 c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ -p_278 ∨ -b^{1, 279}_0 c in DIMACS: 1994 1995 -1996 -278 -1997 0 1994 1995 -1996 -278 1998 0 1994 1995 -1996 -278 -1999 0 c 2+1 --> break c (-b^{1, 278}_2 ∧ b^{1, 278}_1 ∧ -b^{1, 278}_0 ∧ p_278) -> break c in CNF: c b^{1, 278}_2 ∨ -b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ -p_278 ∨ break c in DIMACS: 1994 -1995 1996 -278 1162 0 c 2-1 --> 1 c (-b^{1, 278}_2 ∧ b^{1, 278}_1 ∧ -b^{1, 278}_0 ∧ -p_278) -> (-b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ b^{1, 279}_0) c in CNF: c b^{1, 278}_2 ∨ -b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ p_278 ∨ -b^{1, 279}_2 c b^{1, 278}_2 ∨ -b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ p_278 ∨ -b^{1, 279}_1 c b^{1, 278}_2 ∨ -b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ p_278 ∨ b^{1, 279}_0 c in DIMACS: 1994 -1995 1996 278 -1997 0 1994 -1995 1996 278 -1998 0 1994 -1995 1996 278 1999 0 c 1-1 --> 0 c (-b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ b^{1, 278}_0 ∧ -p_278) -> (-b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ -b^{1, 279}_0) c in CNF: c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ p_278 ∨ -b^{1, 279}_2 c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ p_278 ∨ -b^{1, 279}_1 c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ p_278 ∨ -b^{1, 279}_0 c in DIMACS: 1994 1995 -1996 278 -1997 0 1994 1995 -1996 278 -1998 0 1994 1995 -1996 278 -1999 0 c 0-1 --> -1 c (-b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ -b^{1, 278}_0 ∧ -p_278) -> ( b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ b^{1, 279}_0) c in CNF: c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ p_278 ∨ b^{1, 279}_2 c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ p_278 ∨ -b^{1, 279}_1 c b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ p_278 ∨ b^{1, 279}_0 c in DIMACS: 1994 1995 1996 278 1997 0 1994 1995 1996 278 -1998 0 1994 1995 1996 278 1999 0 c -1-1 --> -2 c ( b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ b^{1, 278}_0 ∧ -p_278) -> ( b^{1, 279}_2 ∧ b^{1, 279}_1 ∧ -b^{1, 279}_0) c in CNF: c -b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ p_278 ∨ b^{1, 279}_2 c -b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ p_278 ∨ b^{1, 279}_1 c -b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ p_278 ∨ -b^{1, 279}_0 c in DIMACS: -1994 1995 -1996 278 1997 0 -1994 1995 -1996 278 1998 0 -1994 1995 -1996 278 -1999 0 c -2-1 --> break c ( b^{1, 278}_2 ∧ b^{1, 278}_1 ∧ -b^{1, 278}_0 ∧ -p_278) -> break c in CNF: c -b^{1, 278}_2 ∨ -b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ p_278 ∨ break c in DIMACS: -1994 -1995 1996 278 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 278}_2 ∧ -b^{1, 278}_1 ∧ -b^{1, 278}_0 ∧ true) c in CNF: c -b^{1, 278}_2 ∨ b^{1, 278}_1 ∨ b^{1, 278}_0 ∨ false c in DIMACS: -1994 1995 1996 0 c 3 does not represent an automaton state. c -(-b^{1, 278}_2 ∧ b^{1, 278}_1 ∧ b^{1, 278}_0 ∧ true) c in CNF: c b^{1, 278}_2 ∨ -b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ false c in DIMACS: 1994 -1995 -1996 0 c -3 does not represent an automaton state. c -( b^{1, 278}_2 ∧ b^{1, 278}_1 ∧ b^{1, 278}_0 ∧ true) c in CNF: c -b^{1, 278}_2 ∨ -b^{1, 278}_1 ∨ -b^{1, 278}_0 ∨ false c in DIMACS: -1994 -1995 -1996 0 c i = 279 c -2+1 --> -1 c ( b^{1, 279}_2 ∧ b^{1, 279}_1 ∧ -b^{1, 279}_0 ∧ p_279) -> ( b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ b^{1, 280}_0) c in CNF: c -b^{1, 279}_2 ∨ -b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ -p_279 ∨ b^{1, 280}_2 c -b^{1, 279}_2 ∨ -b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ -p_279 ∨ -b^{1, 280}_1 c -b^{1, 279}_2 ∨ -b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ -p_279 ∨ b^{1, 280}_0 c in DIMACS: -1997 -1998 1999 -279 2000 0 -1997 -1998 1999 -279 -2001 0 -1997 -1998 1999 -279 2002 0 c -1+1 --> 0 c ( b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ b^{1, 279}_0 ∧ p_279) -> (-b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ -b^{1, 280}_0) c in CNF: c -b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ -p_279 ∨ -b^{1, 280}_2 c -b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ -p_279 ∨ -b^{1, 280}_1 c -b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ -p_279 ∨ -b^{1, 280}_0 c in DIMACS: -1997 1998 -1999 -279 -2000 0 -1997 1998 -1999 -279 -2001 0 -1997 1998 -1999 -279 -2002 0 c 0+1 --> 1 c (-b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ -b^{1, 279}_0 ∧ p_279) -> (-b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ b^{1, 280}_0) c in CNF: c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ -p_279 ∨ -b^{1, 280}_2 c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ -p_279 ∨ -b^{1, 280}_1 c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ -p_279 ∨ b^{1, 280}_0 c in DIMACS: 1997 1998 1999 -279 -2000 0 1997 1998 1999 -279 -2001 0 1997 1998 1999 -279 2002 0 c 1+1 --> 2 c (-b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ b^{1, 279}_0 ∧ p_279) -> (-b^{1, 280}_2 ∧ b^{1, 280}_1 ∧ -b^{1, 280}_0) c in CNF: c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ -p_279 ∨ -b^{1, 280}_2 c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ -p_279 ∨ b^{1, 280}_1 c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ -p_279 ∨ -b^{1, 280}_0 c in DIMACS: 1997 1998 -1999 -279 -2000 0 1997 1998 -1999 -279 2001 0 1997 1998 -1999 -279 -2002 0 c 2+1 --> break c (-b^{1, 279}_2 ∧ b^{1, 279}_1 ∧ -b^{1, 279}_0 ∧ p_279) -> break c in CNF: c b^{1, 279}_2 ∨ -b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ -p_279 ∨ break c in DIMACS: 1997 -1998 1999 -279 1162 0 c 2-1 --> 1 c (-b^{1, 279}_2 ∧ b^{1, 279}_1 ∧ -b^{1, 279}_0 ∧ -p_279) -> (-b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ b^{1, 280}_0) c in CNF: c b^{1, 279}_2 ∨ -b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ p_279 ∨ -b^{1, 280}_2 c b^{1, 279}_2 ∨ -b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ p_279 ∨ -b^{1, 280}_1 c b^{1, 279}_2 ∨ -b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ p_279 ∨ b^{1, 280}_0 c in DIMACS: 1997 -1998 1999 279 -2000 0 1997 -1998 1999 279 -2001 0 1997 -1998 1999 279 2002 0 c 1-1 --> 0 c (-b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ b^{1, 279}_0 ∧ -p_279) -> (-b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ -b^{1, 280}_0) c in CNF: c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ p_279 ∨ -b^{1, 280}_2 c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ p_279 ∨ -b^{1, 280}_1 c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ p_279 ∨ -b^{1, 280}_0 c in DIMACS: 1997 1998 -1999 279 -2000 0 1997 1998 -1999 279 -2001 0 1997 1998 -1999 279 -2002 0 c 0-1 --> -1 c (-b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ -b^{1, 279}_0 ∧ -p_279) -> ( b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ b^{1, 280}_0) c in CNF: c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ p_279 ∨ b^{1, 280}_2 c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ p_279 ∨ -b^{1, 280}_1 c b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ p_279 ∨ b^{1, 280}_0 c in DIMACS: 1997 1998 1999 279 2000 0 1997 1998 1999 279 -2001 0 1997 1998 1999 279 2002 0 c -1-1 --> -2 c ( b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ b^{1, 279}_0 ∧ -p_279) -> ( b^{1, 280}_2 ∧ b^{1, 280}_1 ∧ -b^{1, 280}_0) c in CNF: c -b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ p_279 ∨ b^{1, 280}_2 c -b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ p_279 ∨ b^{1, 280}_1 c -b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ p_279 ∨ -b^{1, 280}_0 c in DIMACS: -1997 1998 -1999 279 2000 0 -1997 1998 -1999 279 2001 0 -1997 1998 -1999 279 -2002 0 c -2-1 --> break c ( b^{1, 279}_2 ∧ b^{1, 279}_1 ∧ -b^{1, 279}_0 ∧ -p_279) -> break c in CNF: c -b^{1, 279}_2 ∨ -b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ p_279 ∨ break c in DIMACS: -1997 -1998 1999 279 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 279}_2 ∧ -b^{1, 279}_1 ∧ -b^{1, 279}_0 ∧ true) c in CNF: c -b^{1, 279}_2 ∨ b^{1, 279}_1 ∨ b^{1, 279}_0 ∨ false c in DIMACS: -1997 1998 1999 0 c 3 does not represent an automaton state. c -(-b^{1, 279}_2 ∧ b^{1, 279}_1 ∧ b^{1, 279}_0 ∧ true) c in CNF: c b^{1, 279}_2 ∨ -b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ false c in DIMACS: 1997 -1998 -1999 0 c -3 does not represent an automaton state. c -( b^{1, 279}_2 ∧ b^{1, 279}_1 ∧ b^{1, 279}_0 ∧ true) c in CNF: c -b^{1, 279}_2 ∨ -b^{1, 279}_1 ∨ -b^{1, 279}_0 ∨ false c in DIMACS: -1997 -1998 -1999 0 c i = 280 c -2+1 --> -1 c ( b^{1, 280}_2 ∧ b^{1, 280}_1 ∧ -b^{1, 280}_0 ∧ p_280) -> ( b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ b^{1, 281}_0) c in CNF: c -b^{1, 280}_2 ∨ -b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ -p_280 ∨ b^{1, 281}_2 c -b^{1, 280}_2 ∨ -b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ -p_280 ∨ -b^{1, 281}_1 c -b^{1, 280}_2 ∨ -b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ -p_280 ∨ b^{1, 281}_0 c in DIMACS: -2000 -2001 2002 -280 2003 0 -2000 -2001 2002 -280 -2004 0 -2000 -2001 2002 -280 2005 0 c -1+1 --> 0 c ( b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ b^{1, 280}_0 ∧ p_280) -> (-b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ -b^{1, 281}_0) c in CNF: c -b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ -p_280 ∨ -b^{1, 281}_2 c -b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ -p_280 ∨ -b^{1, 281}_1 c -b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ -p_280 ∨ -b^{1, 281}_0 c in DIMACS: -2000 2001 -2002 -280 -2003 0 -2000 2001 -2002 -280 -2004 0 -2000 2001 -2002 -280 -2005 0 c 0+1 --> 1 c (-b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ -b^{1, 280}_0 ∧ p_280) -> (-b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ b^{1, 281}_0) c in CNF: c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ -p_280 ∨ -b^{1, 281}_2 c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ -p_280 ∨ -b^{1, 281}_1 c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ -p_280 ∨ b^{1, 281}_0 c in DIMACS: 2000 2001 2002 -280 -2003 0 2000 2001 2002 -280 -2004 0 2000 2001 2002 -280 2005 0 c 1+1 --> 2 c (-b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ b^{1, 280}_0 ∧ p_280) -> (-b^{1, 281}_2 ∧ b^{1, 281}_1 ∧ -b^{1, 281}_0) c in CNF: c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ -p_280 ∨ -b^{1, 281}_2 c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ -p_280 ∨ b^{1, 281}_1 c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ -p_280 ∨ -b^{1, 281}_0 c in DIMACS: 2000 2001 -2002 -280 -2003 0 2000 2001 -2002 -280 2004 0 2000 2001 -2002 -280 -2005 0 c 2+1 --> break c (-b^{1, 280}_2 ∧ b^{1, 280}_1 ∧ -b^{1, 280}_0 ∧ p_280) -> break c in CNF: c b^{1, 280}_2 ∨ -b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ -p_280 ∨ break c in DIMACS: 2000 -2001 2002 -280 1162 0 c 2-1 --> 1 c (-b^{1, 280}_2 ∧ b^{1, 280}_1 ∧ -b^{1, 280}_0 ∧ -p_280) -> (-b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ b^{1, 281}_0) c in CNF: c b^{1, 280}_2 ∨ -b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ p_280 ∨ -b^{1, 281}_2 c b^{1, 280}_2 ∨ -b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ p_280 ∨ -b^{1, 281}_1 c b^{1, 280}_2 ∨ -b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ p_280 ∨ b^{1, 281}_0 c in DIMACS: 2000 -2001 2002 280 -2003 0 2000 -2001 2002 280 -2004 0 2000 -2001 2002 280 2005 0 c 1-1 --> 0 c (-b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ b^{1, 280}_0 ∧ -p_280) -> (-b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ -b^{1, 281}_0) c in CNF: c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ p_280 ∨ -b^{1, 281}_2 c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ p_280 ∨ -b^{1, 281}_1 c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ p_280 ∨ -b^{1, 281}_0 c in DIMACS: 2000 2001 -2002 280 -2003 0 2000 2001 -2002 280 -2004 0 2000 2001 -2002 280 -2005 0 c 0-1 --> -1 c (-b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ -b^{1, 280}_0 ∧ -p_280) -> ( b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ b^{1, 281}_0) c in CNF: c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ p_280 ∨ b^{1, 281}_2 c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ p_280 ∨ -b^{1, 281}_1 c b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ p_280 ∨ b^{1, 281}_0 c in DIMACS: 2000 2001 2002 280 2003 0 2000 2001 2002 280 -2004 0 2000 2001 2002 280 2005 0 c -1-1 --> -2 c ( b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ b^{1, 280}_0 ∧ -p_280) -> ( b^{1, 281}_2 ∧ b^{1, 281}_1 ∧ -b^{1, 281}_0) c in CNF: c -b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ p_280 ∨ b^{1, 281}_2 c -b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ p_280 ∨ b^{1, 281}_1 c -b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ p_280 ∨ -b^{1, 281}_0 c in DIMACS: -2000 2001 -2002 280 2003 0 -2000 2001 -2002 280 2004 0 -2000 2001 -2002 280 -2005 0 c -2-1 --> break c ( b^{1, 280}_2 ∧ b^{1, 280}_1 ∧ -b^{1, 280}_0 ∧ -p_280) -> break c in CNF: c -b^{1, 280}_2 ∨ -b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ p_280 ∨ break c in DIMACS: -2000 -2001 2002 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 280}_2 ∧ -b^{1, 280}_1 ∧ -b^{1, 280}_0 ∧ true) c in CNF: c -b^{1, 280}_2 ∨ b^{1, 280}_1 ∨ b^{1, 280}_0 ∨ false c in DIMACS: -2000 2001 2002 0 c 3 does not represent an automaton state. c -(-b^{1, 280}_2 ∧ b^{1, 280}_1 ∧ b^{1, 280}_0 ∧ true) c in CNF: c b^{1, 280}_2 ∨ -b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ false c in DIMACS: 2000 -2001 -2002 0 c -3 does not represent an automaton state. c -( b^{1, 280}_2 ∧ b^{1, 280}_1 ∧ b^{1, 280}_0 ∧ true) c in CNF: c -b^{1, 280}_2 ∨ -b^{1, 280}_1 ∨ -b^{1, 280}_0 ∨ false c in DIMACS: -2000 -2001 -2002 0 c i = 281 c -2+1 --> -1 c ( b^{1, 281}_2 ∧ b^{1, 281}_1 ∧ -b^{1, 281}_0 ∧ p_281) -> ( b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ b^{1, 282}_0) c in CNF: c -b^{1, 281}_2 ∨ -b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ -p_281 ∨ b^{1, 282}_2 c -b^{1, 281}_2 ∨ -b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ -p_281 ∨ -b^{1, 282}_1 c -b^{1, 281}_2 ∨ -b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ -p_281 ∨ b^{1, 282}_0 c in DIMACS: -2003 -2004 2005 -281 2006 0 -2003 -2004 2005 -281 -2007 0 -2003 -2004 2005 -281 2008 0 c -1+1 --> 0 c ( b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ b^{1, 281}_0 ∧ p_281) -> (-b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ -b^{1, 282}_0) c in CNF: c -b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ -p_281 ∨ -b^{1, 282}_2 c -b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ -p_281 ∨ -b^{1, 282}_1 c -b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ -p_281 ∨ -b^{1, 282}_0 c in DIMACS: -2003 2004 -2005 -281 -2006 0 -2003 2004 -2005 -281 -2007 0 -2003 2004 -2005 -281 -2008 0 c 0+1 --> 1 c (-b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ -b^{1, 281}_0 ∧ p_281) -> (-b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ b^{1, 282}_0) c in CNF: c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ -p_281 ∨ -b^{1, 282}_2 c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ -p_281 ∨ -b^{1, 282}_1 c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ -p_281 ∨ b^{1, 282}_0 c in DIMACS: 2003 2004 2005 -281 -2006 0 2003 2004 2005 -281 -2007 0 2003 2004 2005 -281 2008 0 c 1+1 --> 2 c (-b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ b^{1, 281}_0 ∧ p_281) -> (-b^{1, 282}_2 ∧ b^{1, 282}_1 ∧ -b^{1, 282}_0) c in CNF: c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ -p_281 ∨ -b^{1, 282}_2 c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ -p_281 ∨ b^{1, 282}_1 c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ -p_281 ∨ -b^{1, 282}_0 c in DIMACS: 2003 2004 -2005 -281 -2006 0 2003 2004 -2005 -281 2007 0 2003 2004 -2005 -281 -2008 0 c 2+1 --> break c (-b^{1, 281}_2 ∧ b^{1, 281}_1 ∧ -b^{1, 281}_0 ∧ p_281) -> break c in CNF: c b^{1, 281}_2 ∨ -b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ -p_281 ∨ break c in DIMACS: 2003 -2004 2005 -281 1162 0 c 2-1 --> 1 c (-b^{1, 281}_2 ∧ b^{1, 281}_1 ∧ -b^{1, 281}_0 ∧ -p_281) -> (-b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ b^{1, 282}_0) c in CNF: c b^{1, 281}_2 ∨ -b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ p_281 ∨ -b^{1, 282}_2 c b^{1, 281}_2 ∨ -b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ p_281 ∨ -b^{1, 282}_1 c b^{1, 281}_2 ∨ -b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ p_281 ∨ b^{1, 282}_0 c in DIMACS: 2003 -2004 2005 281 -2006 0 2003 -2004 2005 281 -2007 0 2003 -2004 2005 281 2008 0 c 1-1 --> 0 c (-b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ b^{1, 281}_0 ∧ -p_281) -> (-b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ -b^{1, 282}_0) c in CNF: c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ p_281 ∨ -b^{1, 282}_2 c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ p_281 ∨ -b^{1, 282}_1 c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ p_281 ∨ -b^{1, 282}_0 c in DIMACS: 2003 2004 -2005 281 -2006 0 2003 2004 -2005 281 -2007 0 2003 2004 -2005 281 -2008 0 c 0-1 --> -1 c (-b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ -b^{1, 281}_0 ∧ -p_281) -> ( b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ b^{1, 282}_0) c in CNF: c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ p_281 ∨ b^{1, 282}_2 c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ p_281 ∨ -b^{1, 282}_1 c b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ p_281 ∨ b^{1, 282}_0 c in DIMACS: 2003 2004 2005 281 2006 0 2003 2004 2005 281 -2007 0 2003 2004 2005 281 2008 0 c -1-1 --> -2 c ( b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ b^{1, 281}_0 ∧ -p_281) -> ( b^{1, 282}_2 ∧ b^{1, 282}_1 ∧ -b^{1, 282}_0) c in CNF: c -b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ p_281 ∨ b^{1, 282}_2 c -b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ p_281 ∨ b^{1, 282}_1 c -b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ p_281 ∨ -b^{1, 282}_0 c in DIMACS: -2003 2004 -2005 281 2006 0 -2003 2004 -2005 281 2007 0 -2003 2004 -2005 281 -2008 0 c -2-1 --> break c ( b^{1, 281}_2 ∧ b^{1, 281}_1 ∧ -b^{1, 281}_0 ∧ -p_281) -> break c in CNF: c -b^{1, 281}_2 ∨ -b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ p_281 ∨ break c in DIMACS: -2003 -2004 2005 281 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 281}_2 ∧ -b^{1, 281}_1 ∧ -b^{1, 281}_0 ∧ true) c in CNF: c -b^{1, 281}_2 ∨ b^{1, 281}_1 ∨ b^{1, 281}_0 ∨ false c in DIMACS: -2003 2004 2005 0 c 3 does not represent an automaton state. c -(-b^{1, 281}_2 ∧ b^{1, 281}_1 ∧ b^{1, 281}_0 ∧ true) c in CNF: c b^{1, 281}_2 ∨ -b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ false c in DIMACS: 2003 -2004 -2005 0 c -3 does not represent an automaton state. c -( b^{1, 281}_2 ∧ b^{1, 281}_1 ∧ b^{1, 281}_0 ∧ true) c in CNF: c -b^{1, 281}_2 ∨ -b^{1, 281}_1 ∨ -b^{1, 281}_0 ∨ false c in DIMACS: -2003 -2004 -2005 0 c i = 282 c -2+1 --> -1 c ( b^{1, 282}_2 ∧ b^{1, 282}_1 ∧ -b^{1, 282}_0 ∧ p_282) -> ( b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ b^{1, 283}_0) c in CNF: c -b^{1, 282}_2 ∨ -b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ -p_282 ∨ b^{1, 283}_2 c -b^{1, 282}_2 ∨ -b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ -p_282 ∨ -b^{1, 283}_1 c -b^{1, 282}_2 ∨ -b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ -p_282 ∨ b^{1, 283}_0 c in DIMACS: -2006 -2007 2008 -282 2009 0 -2006 -2007 2008 -282 -2010 0 -2006 -2007 2008 -282 2011 0 c -1+1 --> 0 c ( b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ b^{1, 282}_0 ∧ p_282) -> (-b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ -b^{1, 283}_0) c in CNF: c -b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ -p_282 ∨ -b^{1, 283}_2 c -b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ -p_282 ∨ -b^{1, 283}_1 c -b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ -p_282 ∨ -b^{1, 283}_0 c in DIMACS: -2006 2007 -2008 -282 -2009 0 -2006 2007 -2008 -282 -2010 0 -2006 2007 -2008 -282 -2011 0 c 0+1 --> 1 c (-b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ -b^{1, 282}_0 ∧ p_282) -> (-b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ b^{1, 283}_0) c in CNF: c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ -p_282 ∨ -b^{1, 283}_2 c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ -p_282 ∨ -b^{1, 283}_1 c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ -p_282 ∨ b^{1, 283}_0 c in DIMACS: 2006 2007 2008 -282 -2009 0 2006 2007 2008 -282 -2010 0 2006 2007 2008 -282 2011 0 c 1+1 --> 2 c (-b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ b^{1, 282}_0 ∧ p_282) -> (-b^{1, 283}_2 ∧ b^{1, 283}_1 ∧ -b^{1, 283}_0) c in CNF: c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ -p_282 ∨ -b^{1, 283}_2 c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ -p_282 ∨ b^{1, 283}_1 c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ -p_282 ∨ -b^{1, 283}_0 c in DIMACS: 2006 2007 -2008 -282 -2009 0 2006 2007 -2008 -282 2010 0 2006 2007 -2008 -282 -2011 0 c 2+1 --> break c (-b^{1, 282}_2 ∧ b^{1, 282}_1 ∧ -b^{1, 282}_0 ∧ p_282) -> break c in CNF: c b^{1, 282}_2 ∨ -b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ -p_282 ∨ break c in DIMACS: 2006 -2007 2008 -282 1162 0 c 2-1 --> 1 c (-b^{1, 282}_2 ∧ b^{1, 282}_1 ∧ -b^{1, 282}_0 ∧ -p_282) -> (-b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ b^{1, 283}_0) c in CNF: c b^{1, 282}_2 ∨ -b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ p_282 ∨ -b^{1, 283}_2 c b^{1, 282}_2 ∨ -b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ p_282 ∨ -b^{1, 283}_1 c b^{1, 282}_2 ∨ -b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ p_282 ∨ b^{1, 283}_0 c in DIMACS: 2006 -2007 2008 282 -2009 0 2006 -2007 2008 282 -2010 0 2006 -2007 2008 282 2011 0 c 1-1 --> 0 c (-b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ b^{1, 282}_0 ∧ -p_282) -> (-b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ -b^{1, 283}_0) c in CNF: c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ p_282 ∨ -b^{1, 283}_2 c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ p_282 ∨ -b^{1, 283}_1 c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ p_282 ∨ -b^{1, 283}_0 c in DIMACS: 2006 2007 -2008 282 -2009 0 2006 2007 -2008 282 -2010 0 2006 2007 -2008 282 -2011 0 c 0-1 --> -1 c (-b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ -b^{1, 282}_0 ∧ -p_282) -> ( b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ b^{1, 283}_0) c in CNF: c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ p_282 ∨ b^{1, 283}_2 c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ p_282 ∨ -b^{1, 283}_1 c b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ p_282 ∨ b^{1, 283}_0 c in DIMACS: 2006 2007 2008 282 2009 0 2006 2007 2008 282 -2010 0 2006 2007 2008 282 2011 0 c -1-1 --> -2 c ( b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ b^{1, 282}_0 ∧ -p_282) -> ( b^{1, 283}_2 ∧ b^{1, 283}_1 ∧ -b^{1, 283}_0) c in CNF: c -b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ p_282 ∨ b^{1, 283}_2 c -b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ p_282 ∨ b^{1, 283}_1 c -b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ p_282 ∨ -b^{1, 283}_0 c in DIMACS: -2006 2007 -2008 282 2009 0 -2006 2007 -2008 282 2010 0 -2006 2007 -2008 282 -2011 0 c -2-1 --> break c ( b^{1, 282}_2 ∧ b^{1, 282}_1 ∧ -b^{1, 282}_0 ∧ -p_282) -> break c in CNF: c -b^{1, 282}_2 ∨ -b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ p_282 ∨ break c in DIMACS: -2006 -2007 2008 282 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 282}_2 ∧ -b^{1, 282}_1 ∧ -b^{1, 282}_0 ∧ true) c in CNF: c -b^{1, 282}_2 ∨ b^{1, 282}_1 ∨ b^{1, 282}_0 ∨ false c in DIMACS: -2006 2007 2008 0 c 3 does not represent an automaton state. c -(-b^{1, 282}_2 ∧ b^{1, 282}_1 ∧ b^{1, 282}_0 ∧ true) c in CNF: c b^{1, 282}_2 ∨ -b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ false c in DIMACS: 2006 -2007 -2008 0 c -3 does not represent an automaton state. c -( b^{1, 282}_2 ∧ b^{1, 282}_1 ∧ b^{1, 282}_0 ∧ true) c in CNF: c -b^{1, 282}_2 ∨ -b^{1, 282}_1 ∨ -b^{1, 282}_0 ∨ false c in DIMACS: -2006 -2007 -2008 0 c i = 283 c -2+1 --> -1 c ( b^{1, 283}_2 ∧ b^{1, 283}_1 ∧ -b^{1, 283}_0 ∧ p_283) -> ( b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ b^{1, 284}_0) c in CNF: c -b^{1, 283}_2 ∨ -b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ -p_283 ∨ b^{1, 284}_2 c -b^{1, 283}_2 ∨ -b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ -p_283 ∨ -b^{1, 284}_1 c -b^{1, 283}_2 ∨ -b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ -p_283 ∨ b^{1, 284}_0 c in DIMACS: -2009 -2010 2011 -283 2012 0 -2009 -2010 2011 -283 -2013 0 -2009 -2010 2011 -283 2014 0 c -1+1 --> 0 c ( b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ b^{1, 283}_0 ∧ p_283) -> (-b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ -b^{1, 284}_0) c in CNF: c -b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ -p_283 ∨ -b^{1, 284}_2 c -b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ -p_283 ∨ -b^{1, 284}_1 c -b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ -p_283 ∨ -b^{1, 284}_0 c in DIMACS: -2009 2010 -2011 -283 -2012 0 -2009 2010 -2011 -283 -2013 0 -2009 2010 -2011 -283 -2014 0 c 0+1 --> 1 c (-b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ -b^{1, 283}_0 ∧ p_283) -> (-b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ b^{1, 284}_0) c in CNF: c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ -p_283 ∨ -b^{1, 284}_2 c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ -p_283 ∨ -b^{1, 284}_1 c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ -p_283 ∨ b^{1, 284}_0 c in DIMACS: 2009 2010 2011 -283 -2012 0 2009 2010 2011 -283 -2013 0 2009 2010 2011 -283 2014 0 c 1+1 --> 2 c (-b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ b^{1, 283}_0 ∧ p_283) -> (-b^{1, 284}_2 ∧ b^{1, 284}_1 ∧ -b^{1, 284}_0) c in CNF: c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ -p_283 ∨ -b^{1, 284}_2 c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ -p_283 ∨ b^{1, 284}_1 c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ -p_283 ∨ -b^{1, 284}_0 c in DIMACS: 2009 2010 -2011 -283 -2012 0 2009 2010 -2011 -283 2013 0 2009 2010 -2011 -283 -2014 0 c 2+1 --> break c (-b^{1, 283}_2 ∧ b^{1, 283}_1 ∧ -b^{1, 283}_0 ∧ p_283) -> break c in CNF: c b^{1, 283}_2 ∨ -b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ -p_283 ∨ break c in DIMACS: 2009 -2010 2011 -283 1162 0 c 2-1 --> 1 c (-b^{1, 283}_2 ∧ b^{1, 283}_1 ∧ -b^{1, 283}_0 ∧ -p_283) -> (-b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ b^{1, 284}_0) c in CNF: c b^{1, 283}_2 ∨ -b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ p_283 ∨ -b^{1, 284}_2 c b^{1, 283}_2 ∨ -b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ p_283 ∨ -b^{1, 284}_1 c b^{1, 283}_2 ∨ -b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ p_283 ∨ b^{1, 284}_0 c in DIMACS: 2009 -2010 2011 283 -2012 0 2009 -2010 2011 283 -2013 0 2009 -2010 2011 283 2014 0 c 1-1 --> 0 c (-b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ b^{1, 283}_0 ∧ -p_283) -> (-b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ -b^{1, 284}_0) c in CNF: c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ p_283 ∨ -b^{1, 284}_2 c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ p_283 ∨ -b^{1, 284}_1 c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ p_283 ∨ -b^{1, 284}_0 c in DIMACS: 2009 2010 -2011 283 -2012 0 2009 2010 -2011 283 -2013 0 2009 2010 -2011 283 -2014 0 c 0-1 --> -1 c (-b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ -b^{1, 283}_0 ∧ -p_283) -> ( b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ b^{1, 284}_0) c in CNF: c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ p_283 ∨ b^{1, 284}_2 c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ p_283 ∨ -b^{1, 284}_1 c b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ p_283 ∨ b^{1, 284}_0 c in DIMACS: 2009 2010 2011 283 2012 0 2009 2010 2011 283 -2013 0 2009 2010 2011 283 2014 0 c -1-1 --> -2 c ( b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ b^{1, 283}_0 ∧ -p_283) -> ( b^{1, 284}_2 ∧ b^{1, 284}_1 ∧ -b^{1, 284}_0) c in CNF: c -b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ p_283 ∨ b^{1, 284}_2 c -b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ p_283 ∨ b^{1, 284}_1 c -b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ p_283 ∨ -b^{1, 284}_0 c in DIMACS: -2009 2010 -2011 283 2012 0 -2009 2010 -2011 283 2013 0 -2009 2010 -2011 283 -2014 0 c -2-1 --> break c ( b^{1, 283}_2 ∧ b^{1, 283}_1 ∧ -b^{1, 283}_0 ∧ -p_283) -> break c in CNF: c -b^{1, 283}_2 ∨ -b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ p_283 ∨ break c in DIMACS: -2009 -2010 2011 283 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 283}_2 ∧ -b^{1, 283}_1 ∧ -b^{1, 283}_0 ∧ true) c in CNF: c -b^{1, 283}_2 ∨ b^{1, 283}_1 ∨ b^{1, 283}_0 ∨ false c in DIMACS: -2009 2010 2011 0 c 3 does not represent an automaton state. c -(-b^{1, 283}_2 ∧ b^{1, 283}_1 ∧ b^{1, 283}_0 ∧ true) c in CNF: c b^{1, 283}_2 ∨ -b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ false c in DIMACS: 2009 -2010 -2011 0 c -3 does not represent an automaton state. c -( b^{1, 283}_2 ∧ b^{1, 283}_1 ∧ b^{1, 283}_0 ∧ true) c in CNF: c -b^{1, 283}_2 ∨ -b^{1, 283}_1 ∨ -b^{1, 283}_0 ∨ false c in DIMACS: -2009 -2010 -2011 0 c i = 284 c -2+1 --> -1 c ( b^{1, 284}_2 ∧ b^{1, 284}_1 ∧ -b^{1, 284}_0 ∧ p_284) -> ( b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ b^{1, 285}_0) c in CNF: c -b^{1, 284}_2 ∨ -b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ -p_284 ∨ b^{1, 285}_2 c -b^{1, 284}_2 ∨ -b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ -p_284 ∨ -b^{1, 285}_1 c -b^{1, 284}_2 ∨ -b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ -p_284 ∨ b^{1, 285}_0 c in DIMACS: -2012 -2013 2014 -284 2015 0 -2012 -2013 2014 -284 -2016 0 -2012 -2013 2014 -284 2017 0 c -1+1 --> 0 c ( b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ b^{1, 284}_0 ∧ p_284) -> (-b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ -b^{1, 285}_0) c in CNF: c -b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ -p_284 ∨ -b^{1, 285}_2 c -b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ -p_284 ∨ -b^{1, 285}_1 c -b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ -p_284 ∨ -b^{1, 285}_0 c in DIMACS: -2012 2013 -2014 -284 -2015 0 -2012 2013 -2014 -284 -2016 0 -2012 2013 -2014 -284 -2017 0 c 0+1 --> 1 c (-b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ -b^{1, 284}_0 ∧ p_284) -> (-b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ b^{1, 285}_0) c in CNF: c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ -p_284 ∨ -b^{1, 285}_2 c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ -p_284 ∨ -b^{1, 285}_1 c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ -p_284 ∨ b^{1, 285}_0 c in DIMACS: 2012 2013 2014 -284 -2015 0 2012 2013 2014 -284 -2016 0 2012 2013 2014 -284 2017 0 c 1+1 --> 2 c (-b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ b^{1, 284}_0 ∧ p_284) -> (-b^{1, 285}_2 ∧ b^{1, 285}_1 ∧ -b^{1, 285}_0) c in CNF: c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ -p_284 ∨ -b^{1, 285}_2 c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ -p_284 ∨ b^{1, 285}_1 c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ -p_284 ∨ -b^{1, 285}_0 c in DIMACS: 2012 2013 -2014 -284 -2015 0 2012 2013 -2014 -284 2016 0 2012 2013 -2014 -284 -2017 0 c 2+1 --> break c (-b^{1, 284}_2 ∧ b^{1, 284}_1 ∧ -b^{1, 284}_0 ∧ p_284) -> break c in CNF: c b^{1, 284}_2 ∨ -b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ -p_284 ∨ break c in DIMACS: 2012 -2013 2014 -284 1162 0 c 2-1 --> 1 c (-b^{1, 284}_2 ∧ b^{1, 284}_1 ∧ -b^{1, 284}_0 ∧ -p_284) -> (-b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ b^{1, 285}_0) c in CNF: c b^{1, 284}_2 ∨ -b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ p_284 ∨ -b^{1, 285}_2 c b^{1, 284}_2 ∨ -b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ p_284 ∨ -b^{1, 285}_1 c b^{1, 284}_2 ∨ -b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ p_284 ∨ b^{1, 285}_0 c in DIMACS: 2012 -2013 2014 284 -2015 0 2012 -2013 2014 284 -2016 0 2012 -2013 2014 284 2017 0 c 1-1 --> 0 c (-b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ b^{1, 284}_0 ∧ -p_284) -> (-b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ -b^{1, 285}_0) c in CNF: c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ p_284 ∨ -b^{1, 285}_2 c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ p_284 ∨ -b^{1, 285}_1 c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ p_284 ∨ -b^{1, 285}_0 c in DIMACS: 2012 2013 -2014 284 -2015 0 2012 2013 -2014 284 -2016 0 2012 2013 -2014 284 -2017 0 c 0-1 --> -1 c (-b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ -b^{1, 284}_0 ∧ -p_284) -> ( b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ b^{1, 285}_0) c in CNF: c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ p_284 ∨ b^{1, 285}_2 c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ p_284 ∨ -b^{1, 285}_1 c b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ p_284 ∨ b^{1, 285}_0 c in DIMACS: 2012 2013 2014 284 2015 0 2012 2013 2014 284 -2016 0 2012 2013 2014 284 2017 0 c -1-1 --> -2 c ( b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ b^{1, 284}_0 ∧ -p_284) -> ( b^{1, 285}_2 ∧ b^{1, 285}_1 ∧ -b^{1, 285}_0) c in CNF: c -b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ p_284 ∨ b^{1, 285}_2 c -b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ p_284 ∨ b^{1, 285}_1 c -b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ p_284 ∨ -b^{1, 285}_0 c in DIMACS: -2012 2013 -2014 284 2015 0 -2012 2013 -2014 284 2016 0 -2012 2013 -2014 284 -2017 0 c -2-1 --> break c ( b^{1, 284}_2 ∧ b^{1, 284}_1 ∧ -b^{1, 284}_0 ∧ -p_284) -> break c in CNF: c -b^{1, 284}_2 ∨ -b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ p_284 ∨ break c in DIMACS: -2012 -2013 2014 284 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 284}_2 ∧ -b^{1, 284}_1 ∧ -b^{1, 284}_0 ∧ true) c in CNF: c -b^{1, 284}_2 ∨ b^{1, 284}_1 ∨ b^{1, 284}_0 ∨ false c in DIMACS: -2012 2013 2014 0 c 3 does not represent an automaton state. c -(-b^{1, 284}_2 ∧ b^{1, 284}_1 ∧ b^{1, 284}_0 ∧ true) c in CNF: c b^{1, 284}_2 ∨ -b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ false c in DIMACS: 2012 -2013 -2014 0 c -3 does not represent an automaton state. c -( b^{1, 284}_2 ∧ b^{1, 284}_1 ∧ b^{1, 284}_0 ∧ true) c in CNF: c -b^{1, 284}_2 ∨ -b^{1, 284}_1 ∨ -b^{1, 284}_0 ∨ false c in DIMACS: -2012 -2013 -2014 0 c i = 285 c -2+1 --> -1 c ( b^{1, 285}_2 ∧ b^{1, 285}_1 ∧ -b^{1, 285}_0 ∧ p_285) -> ( b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ b^{1, 286}_0) c in CNF: c -b^{1, 285}_2 ∨ -b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ -p_285 ∨ b^{1, 286}_2 c -b^{1, 285}_2 ∨ -b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ -p_285 ∨ -b^{1, 286}_1 c -b^{1, 285}_2 ∨ -b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ -p_285 ∨ b^{1, 286}_0 c in DIMACS: -2015 -2016 2017 -285 2018 0 -2015 -2016 2017 -285 -2019 0 -2015 -2016 2017 -285 2020 0 c -1+1 --> 0 c ( b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ b^{1, 285}_0 ∧ p_285) -> (-b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ -b^{1, 286}_0) c in CNF: c -b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ -p_285 ∨ -b^{1, 286}_2 c -b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ -p_285 ∨ -b^{1, 286}_1 c -b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ -p_285 ∨ -b^{1, 286}_0 c in DIMACS: -2015 2016 -2017 -285 -2018 0 -2015 2016 -2017 -285 -2019 0 -2015 2016 -2017 -285 -2020 0 c 0+1 --> 1 c (-b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ -b^{1, 285}_0 ∧ p_285) -> (-b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ b^{1, 286}_0) c in CNF: c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ -p_285 ∨ -b^{1, 286}_2 c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ -p_285 ∨ -b^{1, 286}_1 c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ -p_285 ∨ b^{1, 286}_0 c in DIMACS: 2015 2016 2017 -285 -2018 0 2015 2016 2017 -285 -2019 0 2015 2016 2017 -285 2020 0 c 1+1 --> 2 c (-b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ b^{1, 285}_0 ∧ p_285) -> (-b^{1, 286}_2 ∧ b^{1, 286}_1 ∧ -b^{1, 286}_0) c in CNF: c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ -p_285 ∨ -b^{1, 286}_2 c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ -p_285 ∨ b^{1, 286}_1 c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ -p_285 ∨ -b^{1, 286}_0 c in DIMACS: 2015 2016 -2017 -285 -2018 0 2015 2016 -2017 -285 2019 0 2015 2016 -2017 -285 -2020 0 c 2+1 --> break c (-b^{1, 285}_2 ∧ b^{1, 285}_1 ∧ -b^{1, 285}_0 ∧ p_285) -> break c in CNF: c b^{1, 285}_2 ∨ -b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ -p_285 ∨ break c in DIMACS: 2015 -2016 2017 -285 1162 0 c 2-1 --> 1 c (-b^{1, 285}_2 ∧ b^{1, 285}_1 ∧ -b^{1, 285}_0 ∧ -p_285) -> (-b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ b^{1, 286}_0) c in CNF: c b^{1, 285}_2 ∨ -b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ p_285 ∨ -b^{1, 286}_2 c b^{1, 285}_2 ∨ -b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ p_285 ∨ -b^{1, 286}_1 c b^{1, 285}_2 ∨ -b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ p_285 ∨ b^{1, 286}_0 c in DIMACS: 2015 -2016 2017 285 -2018 0 2015 -2016 2017 285 -2019 0 2015 -2016 2017 285 2020 0 c 1-1 --> 0 c (-b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ b^{1, 285}_0 ∧ -p_285) -> (-b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ -b^{1, 286}_0) c in CNF: c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ p_285 ∨ -b^{1, 286}_2 c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ p_285 ∨ -b^{1, 286}_1 c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ p_285 ∨ -b^{1, 286}_0 c in DIMACS: 2015 2016 -2017 285 -2018 0 2015 2016 -2017 285 -2019 0 2015 2016 -2017 285 -2020 0 c 0-1 --> -1 c (-b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ -b^{1, 285}_0 ∧ -p_285) -> ( b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ b^{1, 286}_0) c in CNF: c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ p_285 ∨ b^{1, 286}_2 c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ p_285 ∨ -b^{1, 286}_1 c b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ p_285 ∨ b^{1, 286}_0 c in DIMACS: 2015 2016 2017 285 2018 0 2015 2016 2017 285 -2019 0 2015 2016 2017 285 2020 0 c -1-1 --> -2 c ( b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ b^{1, 285}_0 ∧ -p_285) -> ( b^{1, 286}_2 ∧ b^{1, 286}_1 ∧ -b^{1, 286}_0) c in CNF: c -b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ p_285 ∨ b^{1, 286}_2 c -b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ p_285 ∨ b^{1, 286}_1 c -b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ p_285 ∨ -b^{1, 286}_0 c in DIMACS: -2015 2016 -2017 285 2018 0 -2015 2016 -2017 285 2019 0 -2015 2016 -2017 285 -2020 0 c -2-1 --> break c ( b^{1, 285}_2 ∧ b^{1, 285}_1 ∧ -b^{1, 285}_0 ∧ -p_285) -> break c in CNF: c -b^{1, 285}_2 ∨ -b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ p_285 ∨ break c in DIMACS: -2015 -2016 2017 285 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 285}_2 ∧ -b^{1, 285}_1 ∧ -b^{1, 285}_0 ∧ true) c in CNF: c -b^{1, 285}_2 ∨ b^{1, 285}_1 ∨ b^{1, 285}_0 ∨ false c in DIMACS: -2015 2016 2017 0 c 3 does not represent an automaton state. c -(-b^{1, 285}_2 ∧ b^{1, 285}_1 ∧ b^{1, 285}_0 ∧ true) c in CNF: c b^{1, 285}_2 ∨ -b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ false c in DIMACS: 2015 -2016 -2017 0 c -3 does not represent an automaton state. c -( b^{1, 285}_2 ∧ b^{1, 285}_1 ∧ b^{1, 285}_0 ∧ true) c in CNF: c -b^{1, 285}_2 ∨ -b^{1, 285}_1 ∨ -b^{1, 285}_0 ∨ false c in DIMACS: -2015 -2016 -2017 0 c i = 286 c -2+1 --> -1 c ( b^{1, 286}_2 ∧ b^{1, 286}_1 ∧ -b^{1, 286}_0 ∧ p_286) -> ( b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ b^{1, 287}_0) c in CNF: c -b^{1, 286}_2 ∨ -b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ -p_286 ∨ b^{1, 287}_2 c -b^{1, 286}_2 ∨ -b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ -p_286 ∨ -b^{1, 287}_1 c -b^{1, 286}_2 ∨ -b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ -p_286 ∨ b^{1, 287}_0 c in DIMACS: -2018 -2019 2020 -286 2021 0 -2018 -2019 2020 -286 -2022 0 -2018 -2019 2020 -286 2023 0 c -1+1 --> 0 c ( b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ b^{1, 286}_0 ∧ p_286) -> (-b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ -b^{1, 287}_0) c in CNF: c -b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ -p_286 ∨ -b^{1, 287}_2 c -b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ -p_286 ∨ -b^{1, 287}_1 c -b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ -p_286 ∨ -b^{1, 287}_0 c in DIMACS: -2018 2019 -2020 -286 -2021 0 -2018 2019 -2020 -286 -2022 0 -2018 2019 -2020 -286 -2023 0 c 0+1 --> 1 c (-b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ -b^{1, 286}_0 ∧ p_286) -> (-b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ b^{1, 287}_0) c in CNF: c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ -p_286 ∨ -b^{1, 287}_2 c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ -p_286 ∨ -b^{1, 287}_1 c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ -p_286 ∨ b^{1, 287}_0 c in DIMACS: 2018 2019 2020 -286 -2021 0 2018 2019 2020 -286 -2022 0 2018 2019 2020 -286 2023 0 c 1+1 --> 2 c (-b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ b^{1, 286}_0 ∧ p_286) -> (-b^{1, 287}_2 ∧ b^{1, 287}_1 ∧ -b^{1, 287}_0) c in CNF: c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ -p_286 ∨ -b^{1, 287}_2 c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ -p_286 ∨ b^{1, 287}_1 c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ -p_286 ∨ -b^{1, 287}_0 c in DIMACS: 2018 2019 -2020 -286 -2021 0 2018 2019 -2020 -286 2022 0 2018 2019 -2020 -286 -2023 0 c 2+1 --> break c (-b^{1, 286}_2 ∧ b^{1, 286}_1 ∧ -b^{1, 286}_0 ∧ p_286) -> break c in CNF: c b^{1, 286}_2 ∨ -b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ -p_286 ∨ break c in DIMACS: 2018 -2019 2020 -286 1162 0 c 2-1 --> 1 c (-b^{1, 286}_2 ∧ b^{1, 286}_1 ∧ -b^{1, 286}_0 ∧ -p_286) -> (-b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ b^{1, 287}_0) c in CNF: c b^{1, 286}_2 ∨ -b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ p_286 ∨ -b^{1, 287}_2 c b^{1, 286}_2 ∨ -b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ p_286 ∨ -b^{1, 287}_1 c b^{1, 286}_2 ∨ -b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ p_286 ∨ b^{1, 287}_0 c in DIMACS: 2018 -2019 2020 286 -2021 0 2018 -2019 2020 286 -2022 0 2018 -2019 2020 286 2023 0 c 1-1 --> 0 c (-b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ b^{1, 286}_0 ∧ -p_286) -> (-b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ -b^{1, 287}_0) c in CNF: c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ p_286 ∨ -b^{1, 287}_2 c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ p_286 ∨ -b^{1, 287}_1 c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ p_286 ∨ -b^{1, 287}_0 c in DIMACS: 2018 2019 -2020 286 -2021 0 2018 2019 -2020 286 -2022 0 2018 2019 -2020 286 -2023 0 c 0-1 --> -1 c (-b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ -b^{1, 286}_0 ∧ -p_286) -> ( b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ b^{1, 287}_0) c in CNF: c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ p_286 ∨ b^{1, 287}_2 c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ p_286 ∨ -b^{1, 287}_1 c b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ p_286 ∨ b^{1, 287}_0 c in DIMACS: 2018 2019 2020 286 2021 0 2018 2019 2020 286 -2022 0 2018 2019 2020 286 2023 0 c -1-1 --> -2 c ( b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ b^{1, 286}_0 ∧ -p_286) -> ( b^{1, 287}_2 ∧ b^{1, 287}_1 ∧ -b^{1, 287}_0) c in CNF: c -b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ p_286 ∨ b^{1, 287}_2 c -b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ p_286 ∨ b^{1, 287}_1 c -b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ p_286 ∨ -b^{1, 287}_0 c in DIMACS: -2018 2019 -2020 286 2021 0 -2018 2019 -2020 286 2022 0 -2018 2019 -2020 286 -2023 0 c -2-1 --> break c ( b^{1, 286}_2 ∧ b^{1, 286}_1 ∧ -b^{1, 286}_0 ∧ -p_286) -> break c in CNF: c -b^{1, 286}_2 ∨ -b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ p_286 ∨ break c in DIMACS: -2018 -2019 2020 286 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 286}_2 ∧ -b^{1, 286}_1 ∧ -b^{1, 286}_0 ∧ true) c in CNF: c -b^{1, 286}_2 ∨ b^{1, 286}_1 ∨ b^{1, 286}_0 ∨ false c in DIMACS: -2018 2019 2020 0 c 3 does not represent an automaton state. c -(-b^{1, 286}_2 ∧ b^{1, 286}_1 ∧ b^{1, 286}_0 ∧ true) c in CNF: c b^{1, 286}_2 ∨ -b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ false c in DIMACS: 2018 -2019 -2020 0 c -3 does not represent an automaton state. c -( b^{1, 286}_2 ∧ b^{1, 286}_1 ∧ b^{1, 286}_0 ∧ true) c in CNF: c -b^{1, 286}_2 ∨ -b^{1, 286}_1 ∨ -b^{1, 286}_0 ∨ false c in DIMACS: -2018 -2019 -2020 0 c i = 287 c -2+1 --> -1 c ( b^{1, 287}_2 ∧ b^{1, 287}_1 ∧ -b^{1, 287}_0 ∧ p_287) -> ( b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ b^{1, 288}_0) c in CNF: c -b^{1, 287}_2 ∨ -b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ -p_287 ∨ b^{1, 288}_2 c -b^{1, 287}_2 ∨ -b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ -p_287 ∨ -b^{1, 288}_1 c -b^{1, 287}_2 ∨ -b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ -p_287 ∨ b^{1, 288}_0 c in DIMACS: -2021 -2022 2023 -287 2024 0 -2021 -2022 2023 -287 -2025 0 -2021 -2022 2023 -287 2026 0 c -1+1 --> 0 c ( b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ b^{1, 287}_0 ∧ p_287) -> (-b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ -b^{1, 288}_0) c in CNF: c -b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ -p_287 ∨ -b^{1, 288}_2 c -b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ -p_287 ∨ -b^{1, 288}_1 c -b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ -p_287 ∨ -b^{1, 288}_0 c in DIMACS: -2021 2022 -2023 -287 -2024 0 -2021 2022 -2023 -287 -2025 0 -2021 2022 -2023 -287 -2026 0 c 0+1 --> 1 c (-b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ -b^{1, 287}_0 ∧ p_287) -> (-b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ b^{1, 288}_0) c in CNF: c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ -p_287 ∨ -b^{1, 288}_2 c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ -p_287 ∨ -b^{1, 288}_1 c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ -p_287 ∨ b^{1, 288}_0 c in DIMACS: 2021 2022 2023 -287 -2024 0 2021 2022 2023 -287 -2025 0 2021 2022 2023 -287 2026 0 c 1+1 --> 2 c (-b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ b^{1, 287}_0 ∧ p_287) -> (-b^{1, 288}_2 ∧ b^{1, 288}_1 ∧ -b^{1, 288}_0) c in CNF: c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ -p_287 ∨ -b^{1, 288}_2 c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ -p_287 ∨ b^{1, 288}_1 c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ -p_287 ∨ -b^{1, 288}_0 c in DIMACS: 2021 2022 -2023 -287 -2024 0 2021 2022 -2023 -287 2025 0 2021 2022 -2023 -287 -2026 0 c 2+1 --> break c (-b^{1, 287}_2 ∧ b^{1, 287}_1 ∧ -b^{1, 287}_0 ∧ p_287) -> break c in CNF: c b^{1, 287}_2 ∨ -b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ -p_287 ∨ break c in DIMACS: 2021 -2022 2023 -287 1162 0 c 2-1 --> 1 c (-b^{1, 287}_2 ∧ b^{1, 287}_1 ∧ -b^{1, 287}_0 ∧ -p_287) -> (-b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ b^{1, 288}_0) c in CNF: c b^{1, 287}_2 ∨ -b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ p_287 ∨ -b^{1, 288}_2 c b^{1, 287}_2 ∨ -b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ p_287 ∨ -b^{1, 288}_1 c b^{1, 287}_2 ∨ -b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ p_287 ∨ b^{1, 288}_0 c in DIMACS: 2021 -2022 2023 287 -2024 0 2021 -2022 2023 287 -2025 0 2021 -2022 2023 287 2026 0 c 1-1 --> 0 c (-b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ b^{1, 287}_0 ∧ -p_287) -> (-b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ -b^{1, 288}_0) c in CNF: c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ p_287 ∨ -b^{1, 288}_2 c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ p_287 ∨ -b^{1, 288}_1 c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ p_287 ∨ -b^{1, 288}_0 c in DIMACS: 2021 2022 -2023 287 -2024 0 2021 2022 -2023 287 -2025 0 2021 2022 -2023 287 -2026 0 c 0-1 --> -1 c (-b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ -b^{1, 287}_0 ∧ -p_287) -> ( b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ b^{1, 288}_0) c in CNF: c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ p_287 ∨ b^{1, 288}_2 c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ p_287 ∨ -b^{1, 288}_1 c b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ p_287 ∨ b^{1, 288}_0 c in DIMACS: 2021 2022 2023 287 2024 0 2021 2022 2023 287 -2025 0 2021 2022 2023 287 2026 0 c -1-1 --> -2 c ( b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ b^{1, 287}_0 ∧ -p_287) -> ( b^{1, 288}_2 ∧ b^{1, 288}_1 ∧ -b^{1, 288}_0) c in CNF: c -b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ p_287 ∨ b^{1, 288}_2 c -b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ p_287 ∨ b^{1, 288}_1 c -b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ p_287 ∨ -b^{1, 288}_0 c in DIMACS: -2021 2022 -2023 287 2024 0 -2021 2022 -2023 287 2025 0 -2021 2022 -2023 287 -2026 0 c -2-1 --> break c ( b^{1, 287}_2 ∧ b^{1, 287}_1 ∧ -b^{1, 287}_0 ∧ -p_287) -> break c in CNF: c -b^{1, 287}_2 ∨ -b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ p_287 ∨ break c in DIMACS: -2021 -2022 2023 287 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 287}_2 ∧ -b^{1, 287}_1 ∧ -b^{1, 287}_0 ∧ true) c in CNF: c -b^{1, 287}_2 ∨ b^{1, 287}_1 ∨ b^{1, 287}_0 ∨ false c in DIMACS: -2021 2022 2023 0 c 3 does not represent an automaton state. c -(-b^{1, 287}_2 ∧ b^{1, 287}_1 ∧ b^{1, 287}_0 ∧ true) c in CNF: c b^{1, 287}_2 ∨ -b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ false c in DIMACS: 2021 -2022 -2023 0 c -3 does not represent an automaton state. c -( b^{1, 287}_2 ∧ b^{1, 287}_1 ∧ b^{1, 287}_0 ∧ true) c in CNF: c -b^{1, 287}_2 ∨ -b^{1, 287}_1 ∨ -b^{1, 287}_0 ∨ false c in DIMACS: -2021 -2022 -2023 0 c i = 288 c -2+1 --> -1 c ( b^{1, 288}_2 ∧ b^{1, 288}_1 ∧ -b^{1, 288}_0 ∧ p_288) -> ( b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ b^{1, 289}_0) c in CNF: c -b^{1, 288}_2 ∨ -b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ -p_288 ∨ b^{1, 289}_2 c -b^{1, 288}_2 ∨ -b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ -p_288 ∨ -b^{1, 289}_1 c -b^{1, 288}_2 ∨ -b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ -p_288 ∨ b^{1, 289}_0 c in DIMACS: -2024 -2025 2026 -288 2027 0 -2024 -2025 2026 -288 -2028 0 -2024 -2025 2026 -288 2029 0 c -1+1 --> 0 c ( b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ b^{1, 288}_0 ∧ p_288) -> (-b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ -b^{1, 289}_0) c in CNF: c -b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ -p_288 ∨ -b^{1, 289}_2 c -b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ -p_288 ∨ -b^{1, 289}_1 c -b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ -p_288 ∨ -b^{1, 289}_0 c in DIMACS: -2024 2025 -2026 -288 -2027 0 -2024 2025 -2026 -288 -2028 0 -2024 2025 -2026 -288 -2029 0 c 0+1 --> 1 c (-b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ -b^{1, 288}_0 ∧ p_288) -> (-b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ b^{1, 289}_0) c in CNF: c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ -p_288 ∨ -b^{1, 289}_2 c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ -p_288 ∨ -b^{1, 289}_1 c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ -p_288 ∨ b^{1, 289}_0 c in DIMACS: 2024 2025 2026 -288 -2027 0 2024 2025 2026 -288 -2028 0 2024 2025 2026 -288 2029 0 c 1+1 --> 2 c (-b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ b^{1, 288}_0 ∧ p_288) -> (-b^{1, 289}_2 ∧ b^{1, 289}_1 ∧ -b^{1, 289}_0) c in CNF: c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ -p_288 ∨ -b^{1, 289}_2 c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ -p_288 ∨ b^{1, 289}_1 c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ -p_288 ∨ -b^{1, 289}_0 c in DIMACS: 2024 2025 -2026 -288 -2027 0 2024 2025 -2026 -288 2028 0 2024 2025 -2026 -288 -2029 0 c 2+1 --> break c (-b^{1, 288}_2 ∧ b^{1, 288}_1 ∧ -b^{1, 288}_0 ∧ p_288) -> break c in CNF: c b^{1, 288}_2 ∨ -b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ -p_288 ∨ break c in DIMACS: 2024 -2025 2026 -288 1162 0 c 2-1 --> 1 c (-b^{1, 288}_2 ∧ b^{1, 288}_1 ∧ -b^{1, 288}_0 ∧ -p_288) -> (-b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ b^{1, 289}_0) c in CNF: c b^{1, 288}_2 ∨ -b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ p_288 ∨ -b^{1, 289}_2 c b^{1, 288}_2 ∨ -b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ p_288 ∨ -b^{1, 289}_1 c b^{1, 288}_2 ∨ -b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ p_288 ∨ b^{1, 289}_0 c in DIMACS: 2024 -2025 2026 288 -2027 0 2024 -2025 2026 288 -2028 0 2024 -2025 2026 288 2029 0 c 1-1 --> 0 c (-b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ b^{1, 288}_0 ∧ -p_288) -> (-b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ -b^{1, 289}_0) c in CNF: c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ p_288 ∨ -b^{1, 289}_2 c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ p_288 ∨ -b^{1, 289}_1 c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ p_288 ∨ -b^{1, 289}_0 c in DIMACS: 2024 2025 -2026 288 -2027 0 2024 2025 -2026 288 -2028 0 2024 2025 -2026 288 -2029 0 c 0-1 --> -1 c (-b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ -b^{1, 288}_0 ∧ -p_288) -> ( b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ b^{1, 289}_0) c in CNF: c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ p_288 ∨ b^{1, 289}_2 c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ p_288 ∨ -b^{1, 289}_1 c b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ p_288 ∨ b^{1, 289}_0 c in DIMACS: 2024 2025 2026 288 2027 0 2024 2025 2026 288 -2028 0 2024 2025 2026 288 2029 0 c -1-1 --> -2 c ( b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ b^{1, 288}_0 ∧ -p_288) -> ( b^{1, 289}_2 ∧ b^{1, 289}_1 ∧ -b^{1, 289}_0) c in CNF: c -b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ p_288 ∨ b^{1, 289}_2 c -b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ p_288 ∨ b^{1, 289}_1 c -b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ p_288 ∨ -b^{1, 289}_0 c in DIMACS: -2024 2025 -2026 288 2027 0 -2024 2025 -2026 288 2028 0 -2024 2025 -2026 288 -2029 0 c -2-1 --> break c ( b^{1, 288}_2 ∧ b^{1, 288}_1 ∧ -b^{1, 288}_0 ∧ -p_288) -> break c in CNF: c -b^{1, 288}_2 ∨ -b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ p_288 ∨ break c in DIMACS: -2024 -2025 2026 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 288}_2 ∧ -b^{1, 288}_1 ∧ -b^{1, 288}_0 ∧ true) c in CNF: c -b^{1, 288}_2 ∨ b^{1, 288}_1 ∨ b^{1, 288}_0 ∨ false c in DIMACS: -2024 2025 2026 0 c 3 does not represent an automaton state. c -(-b^{1, 288}_2 ∧ b^{1, 288}_1 ∧ b^{1, 288}_0 ∧ true) c in CNF: c b^{1, 288}_2 ∨ -b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ false c in DIMACS: 2024 -2025 -2026 0 c -3 does not represent an automaton state. c -( b^{1, 288}_2 ∧ b^{1, 288}_1 ∧ b^{1, 288}_0 ∧ true) c in CNF: c -b^{1, 288}_2 ∨ -b^{1, 288}_1 ∨ -b^{1, 288}_0 ∨ false c in DIMACS: -2024 -2025 -2026 0 c i = 289 c -2+1 --> -1 c ( b^{1, 289}_2 ∧ b^{1, 289}_1 ∧ -b^{1, 289}_0 ∧ p_289) -> ( b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ b^{1, 290}_0) c in CNF: c -b^{1, 289}_2 ∨ -b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ -p_289 ∨ b^{1, 290}_2 c -b^{1, 289}_2 ∨ -b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ -p_289 ∨ -b^{1, 290}_1 c -b^{1, 289}_2 ∨ -b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ -p_289 ∨ b^{1, 290}_0 c in DIMACS: -2027 -2028 2029 -289 2030 0 -2027 -2028 2029 -289 -2031 0 -2027 -2028 2029 -289 2032 0 c -1+1 --> 0 c ( b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ b^{1, 289}_0 ∧ p_289) -> (-b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ -b^{1, 290}_0) c in CNF: c -b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ -p_289 ∨ -b^{1, 290}_2 c -b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ -p_289 ∨ -b^{1, 290}_1 c -b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ -p_289 ∨ -b^{1, 290}_0 c in DIMACS: -2027 2028 -2029 -289 -2030 0 -2027 2028 -2029 -289 -2031 0 -2027 2028 -2029 -289 -2032 0 c 0+1 --> 1 c (-b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ -b^{1, 289}_0 ∧ p_289) -> (-b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ b^{1, 290}_0) c in CNF: c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ -p_289 ∨ -b^{1, 290}_2 c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ -p_289 ∨ -b^{1, 290}_1 c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ -p_289 ∨ b^{1, 290}_0 c in DIMACS: 2027 2028 2029 -289 -2030 0 2027 2028 2029 -289 -2031 0 2027 2028 2029 -289 2032 0 c 1+1 --> 2 c (-b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ b^{1, 289}_0 ∧ p_289) -> (-b^{1, 290}_2 ∧ b^{1, 290}_1 ∧ -b^{1, 290}_0) c in CNF: c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ -p_289 ∨ -b^{1, 290}_2 c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ -p_289 ∨ b^{1, 290}_1 c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ -p_289 ∨ -b^{1, 290}_0 c in DIMACS: 2027 2028 -2029 -289 -2030 0 2027 2028 -2029 -289 2031 0 2027 2028 -2029 -289 -2032 0 c 2+1 --> break c (-b^{1, 289}_2 ∧ b^{1, 289}_1 ∧ -b^{1, 289}_0 ∧ p_289) -> break c in CNF: c b^{1, 289}_2 ∨ -b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ -p_289 ∨ break c in DIMACS: 2027 -2028 2029 -289 1162 0 c 2-1 --> 1 c (-b^{1, 289}_2 ∧ b^{1, 289}_1 ∧ -b^{1, 289}_0 ∧ -p_289) -> (-b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ b^{1, 290}_0) c in CNF: c b^{1, 289}_2 ∨ -b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ p_289 ∨ -b^{1, 290}_2 c b^{1, 289}_2 ∨ -b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ p_289 ∨ -b^{1, 290}_1 c b^{1, 289}_2 ∨ -b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ p_289 ∨ b^{1, 290}_0 c in DIMACS: 2027 -2028 2029 289 -2030 0 2027 -2028 2029 289 -2031 0 2027 -2028 2029 289 2032 0 c 1-1 --> 0 c (-b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ b^{1, 289}_0 ∧ -p_289) -> (-b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ -b^{1, 290}_0) c in CNF: c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ p_289 ∨ -b^{1, 290}_2 c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ p_289 ∨ -b^{1, 290}_1 c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ p_289 ∨ -b^{1, 290}_0 c in DIMACS: 2027 2028 -2029 289 -2030 0 2027 2028 -2029 289 -2031 0 2027 2028 -2029 289 -2032 0 c 0-1 --> -1 c (-b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ -b^{1, 289}_0 ∧ -p_289) -> ( b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ b^{1, 290}_0) c in CNF: c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ p_289 ∨ b^{1, 290}_2 c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ p_289 ∨ -b^{1, 290}_1 c b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ p_289 ∨ b^{1, 290}_0 c in DIMACS: 2027 2028 2029 289 2030 0 2027 2028 2029 289 -2031 0 2027 2028 2029 289 2032 0 c -1-1 --> -2 c ( b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ b^{1, 289}_0 ∧ -p_289) -> ( b^{1, 290}_2 ∧ b^{1, 290}_1 ∧ -b^{1, 290}_0) c in CNF: c -b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ p_289 ∨ b^{1, 290}_2 c -b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ p_289 ∨ b^{1, 290}_1 c -b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ p_289 ∨ -b^{1, 290}_0 c in DIMACS: -2027 2028 -2029 289 2030 0 -2027 2028 -2029 289 2031 0 -2027 2028 -2029 289 -2032 0 c -2-1 --> break c ( b^{1, 289}_2 ∧ b^{1, 289}_1 ∧ -b^{1, 289}_0 ∧ -p_289) -> break c in CNF: c -b^{1, 289}_2 ∨ -b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ p_289 ∨ break c in DIMACS: -2027 -2028 2029 289 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 289}_2 ∧ -b^{1, 289}_1 ∧ -b^{1, 289}_0 ∧ true) c in CNF: c -b^{1, 289}_2 ∨ b^{1, 289}_1 ∨ b^{1, 289}_0 ∨ false c in DIMACS: -2027 2028 2029 0 c 3 does not represent an automaton state. c -(-b^{1, 289}_2 ∧ b^{1, 289}_1 ∧ b^{1, 289}_0 ∧ true) c in CNF: c b^{1, 289}_2 ∨ -b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ false c in DIMACS: 2027 -2028 -2029 0 c -3 does not represent an automaton state. c -( b^{1, 289}_2 ∧ b^{1, 289}_1 ∧ b^{1, 289}_0 ∧ true) c in CNF: c -b^{1, 289}_2 ∨ -b^{1, 289}_1 ∨ -b^{1, 289}_0 ∨ false c in DIMACS: -2027 -2028 -2029 0 c i = 290 c -2+1 --> -1 c ( b^{1, 290}_2 ∧ b^{1, 290}_1 ∧ -b^{1, 290}_0 ∧ p_290) -> ( b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ b^{1, 291}_0) c in CNF: c -b^{1, 290}_2 ∨ -b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ -p_290 ∨ b^{1, 291}_2 c -b^{1, 290}_2 ∨ -b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ -p_290 ∨ -b^{1, 291}_1 c -b^{1, 290}_2 ∨ -b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ -p_290 ∨ b^{1, 291}_0 c in DIMACS: -2030 -2031 2032 -290 2033 0 -2030 -2031 2032 -290 -2034 0 -2030 -2031 2032 -290 2035 0 c -1+1 --> 0 c ( b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ b^{1, 290}_0 ∧ p_290) -> (-b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ -b^{1, 291}_0) c in CNF: c -b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ -p_290 ∨ -b^{1, 291}_2 c -b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ -p_290 ∨ -b^{1, 291}_1 c -b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ -p_290 ∨ -b^{1, 291}_0 c in DIMACS: -2030 2031 -2032 -290 -2033 0 -2030 2031 -2032 -290 -2034 0 -2030 2031 -2032 -290 -2035 0 c 0+1 --> 1 c (-b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ -b^{1, 290}_0 ∧ p_290) -> (-b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ b^{1, 291}_0) c in CNF: c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ -p_290 ∨ -b^{1, 291}_2 c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ -p_290 ∨ -b^{1, 291}_1 c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ -p_290 ∨ b^{1, 291}_0 c in DIMACS: 2030 2031 2032 -290 -2033 0 2030 2031 2032 -290 -2034 0 2030 2031 2032 -290 2035 0 c 1+1 --> 2 c (-b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ b^{1, 290}_0 ∧ p_290) -> (-b^{1, 291}_2 ∧ b^{1, 291}_1 ∧ -b^{1, 291}_0) c in CNF: c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ -p_290 ∨ -b^{1, 291}_2 c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ -p_290 ∨ b^{1, 291}_1 c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ -p_290 ∨ -b^{1, 291}_0 c in DIMACS: 2030 2031 -2032 -290 -2033 0 2030 2031 -2032 -290 2034 0 2030 2031 -2032 -290 -2035 0 c 2+1 --> break c (-b^{1, 290}_2 ∧ b^{1, 290}_1 ∧ -b^{1, 290}_0 ∧ p_290) -> break c in CNF: c b^{1, 290}_2 ∨ -b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ -p_290 ∨ break c in DIMACS: 2030 -2031 2032 -290 1162 0 c 2-1 --> 1 c (-b^{1, 290}_2 ∧ b^{1, 290}_1 ∧ -b^{1, 290}_0 ∧ -p_290) -> (-b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ b^{1, 291}_0) c in CNF: c b^{1, 290}_2 ∨ -b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ p_290 ∨ -b^{1, 291}_2 c b^{1, 290}_2 ∨ -b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ p_290 ∨ -b^{1, 291}_1 c b^{1, 290}_2 ∨ -b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ p_290 ∨ b^{1, 291}_0 c in DIMACS: 2030 -2031 2032 290 -2033 0 2030 -2031 2032 290 -2034 0 2030 -2031 2032 290 2035 0 c 1-1 --> 0 c (-b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ b^{1, 290}_0 ∧ -p_290) -> (-b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ -b^{1, 291}_0) c in CNF: c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ p_290 ∨ -b^{1, 291}_2 c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ p_290 ∨ -b^{1, 291}_1 c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ p_290 ∨ -b^{1, 291}_0 c in DIMACS: 2030 2031 -2032 290 -2033 0 2030 2031 -2032 290 -2034 0 2030 2031 -2032 290 -2035 0 c 0-1 --> -1 c (-b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ -b^{1, 290}_0 ∧ -p_290) -> ( b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ b^{1, 291}_0) c in CNF: c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ p_290 ∨ b^{1, 291}_2 c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ p_290 ∨ -b^{1, 291}_1 c b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ p_290 ∨ b^{1, 291}_0 c in DIMACS: 2030 2031 2032 290 2033 0 2030 2031 2032 290 -2034 0 2030 2031 2032 290 2035 0 c -1-1 --> -2 c ( b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ b^{1, 290}_0 ∧ -p_290) -> ( b^{1, 291}_2 ∧ b^{1, 291}_1 ∧ -b^{1, 291}_0) c in CNF: c -b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ p_290 ∨ b^{1, 291}_2 c -b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ p_290 ∨ b^{1, 291}_1 c -b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ p_290 ∨ -b^{1, 291}_0 c in DIMACS: -2030 2031 -2032 290 2033 0 -2030 2031 -2032 290 2034 0 -2030 2031 -2032 290 -2035 0 c -2-1 --> break c ( b^{1, 290}_2 ∧ b^{1, 290}_1 ∧ -b^{1, 290}_0 ∧ -p_290) -> break c in CNF: c -b^{1, 290}_2 ∨ -b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ p_290 ∨ break c in DIMACS: -2030 -2031 2032 290 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 290}_2 ∧ -b^{1, 290}_1 ∧ -b^{1, 290}_0 ∧ true) c in CNF: c -b^{1, 290}_2 ∨ b^{1, 290}_1 ∨ b^{1, 290}_0 ∨ false c in DIMACS: -2030 2031 2032 0 c 3 does not represent an automaton state. c -(-b^{1, 290}_2 ∧ b^{1, 290}_1 ∧ b^{1, 290}_0 ∧ true) c in CNF: c b^{1, 290}_2 ∨ -b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ false c in DIMACS: 2030 -2031 -2032 0 c -3 does not represent an automaton state. c -( b^{1, 290}_2 ∧ b^{1, 290}_1 ∧ b^{1, 290}_0 ∧ true) c in CNF: c -b^{1, 290}_2 ∨ -b^{1, 290}_1 ∨ -b^{1, 290}_0 ∨ false c in DIMACS: -2030 -2031 -2032 0 c i = 291 c -2+1 --> -1 c ( b^{1, 291}_2 ∧ b^{1, 291}_1 ∧ -b^{1, 291}_0 ∧ p_291) -> ( b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ b^{1, 292}_0) c in CNF: c -b^{1, 291}_2 ∨ -b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ -p_291 ∨ b^{1, 292}_2 c -b^{1, 291}_2 ∨ -b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ -p_291 ∨ -b^{1, 292}_1 c -b^{1, 291}_2 ∨ -b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ -p_291 ∨ b^{1, 292}_0 c in DIMACS: -2033 -2034 2035 -291 2036 0 -2033 -2034 2035 -291 -2037 0 -2033 -2034 2035 -291 2038 0 c -1+1 --> 0 c ( b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ b^{1, 291}_0 ∧ p_291) -> (-b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ -b^{1, 292}_0) c in CNF: c -b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ -p_291 ∨ -b^{1, 292}_2 c -b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ -p_291 ∨ -b^{1, 292}_1 c -b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ -p_291 ∨ -b^{1, 292}_0 c in DIMACS: -2033 2034 -2035 -291 -2036 0 -2033 2034 -2035 -291 -2037 0 -2033 2034 -2035 -291 -2038 0 c 0+1 --> 1 c (-b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ -b^{1, 291}_0 ∧ p_291) -> (-b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ b^{1, 292}_0) c in CNF: c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ -p_291 ∨ -b^{1, 292}_2 c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ -p_291 ∨ -b^{1, 292}_1 c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ -p_291 ∨ b^{1, 292}_0 c in DIMACS: 2033 2034 2035 -291 -2036 0 2033 2034 2035 -291 -2037 0 2033 2034 2035 -291 2038 0 c 1+1 --> 2 c (-b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ b^{1, 291}_0 ∧ p_291) -> (-b^{1, 292}_2 ∧ b^{1, 292}_1 ∧ -b^{1, 292}_0) c in CNF: c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ -p_291 ∨ -b^{1, 292}_2 c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ -p_291 ∨ b^{1, 292}_1 c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ -p_291 ∨ -b^{1, 292}_0 c in DIMACS: 2033 2034 -2035 -291 -2036 0 2033 2034 -2035 -291 2037 0 2033 2034 -2035 -291 -2038 0 c 2+1 --> break c (-b^{1, 291}_2 ∧ b^{1, 291}_1 ∧ -b^{1, 291}_0 ∧ p_291) -> break c in CNF: c b^{1, 291}_2 ∨ -b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ -p_291 ∨ break c in DIMACS: 2033 -2034 2035 -291 1162 0 c 2-1 --> 1 c (-b^{1, 291}_2 ∧ b^{1, 291}_1 ∧ -b^{1, 291}_0 ∧ -p_291) -> (-b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ b^{1, 292}_0) c in CNF: c b^{1, 291}_2 ∨ -b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ p_291 ∨ -b^{1, 292}_2 c b^{1, 291}_2 ∨ -b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ p_291 ∨ -b^{1, 292}_1 c b^{1, 291}_2 ∨ -b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ p_291 ∨ b^{1, 292}_0 c in DIMACS: 2033 -2034 2035 291 -2036 0 2033 -2034 2035 291 -2037 0 2033 -2034 2035 291 2038 0 c 1-1 --> 0 c (-b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ b^{1, 291}_0 ∧ -p_291) -> (-b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ -b^{1, 292}_0) c in CNF: c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ p_291 ∨ -b^{1, 292}_2 c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ p_291 ∨ -b^{1, 292}_1 c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ p_291 ∨ -b^{1, 292}_0 c in DIMACS: 2033 2034 -2035 291 -2036 0 2033 2034 -2035 291 -2037 0 2033 2034 -2035 291 -2038 0 c 0-1 --> -1 c (-b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ -b^{1, 291}_0 ∧ -p_291) -> ( b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ b^{1, 292}_0) c in CNF: c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ p_291 ∨ b^{1, 292}_2 c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ p_291 ∨ -b^{1, 292}_1 c b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ p_291 ∨ b^{1, 292}_0 c in DIMACS: 2033 2034 2035 291 2036 0 2033 2034 2035 291 -2037 0 2033 2034 2035 291 2038 0 c -1-1 --> -2 c ( b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ b^{1, 291}_0 ∧ -p_291) -> ( b^{1, 292}_2 ∧ b^{1, 292}_1 ∧ -b^{1, 292}_0) c in CNF: c -b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ p_291 ∨ b^{1, 292}_2 c -b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ p_291 ∨ b^{1, 292}_1 c -b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ p_291 ∨ -b^{1, 292}_0 c in DIMACS: -2033 2034 -2035 291 2036 0 -2033 2034 -2035 291 2037 0 -2033 2034 -2035 291 -2038 0 c -2-1 --> break c ( b^{1, 291}_2 ∧ b^{1, 291}_1 ∧ -b^{1, 291}_0 ∧ -p_291) -> break c in CNF: c -b^{1, 291}_2 ∨ -b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ p_291 ∨ break c in DIMACS: -2033 -2034 2035 291 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 291}_2 ∧ -b^{1, 291}_1 ∧ -b^{1, 291}_0 ∧ true) c in CNF: c -b^{1, 291}_2 ∨ b^{1, 291}_1 ∨ b^{1, 291}_0 ∨ false c in DIMACS: -2033 2034 2035 0 c 3 does not represent an automaton state. c -(-b^{1, 291}_2 ∧ b^{1, 291}_1 ∧ b^{1, 291}_0 ∧ true) c in CNF: c b^{1, 291}_2 ∨ -b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ false c in DIMACS: 2033 -2034 -2035 0 c -3 does not represent an automaton state. c -( b^{1, 291}_2 ∧ b^{1, 291}_1 ∧ b^{1, 291}_0 ∧ true) c in CNF: c -b^{1, 291}_2 ∨ -b^{1, 291}_1 ∨ -b^{1, 291}_0 ∨ false c in DIMACS: -2033 -2034 -2035 0 c i = 292 c -2+1 --> -1 c ( b^{1, 292}_2 ∧ b^{1, 292}_1 ∧ -b^{1, 292}_0 ∧ p_292) -> ( b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ b^{1, 293}_0) c in CNF: c -b^{1, 292}_2 ∨ -b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ -p_292 ∨ b^{1, 293}_2 c -b^{1, 292}_2 ∨ -b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ -p_292 ∨ -b^{1, 293}_1 c -b^{1, 292}_2 ∨ -b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ -p_292 ∨ b^{1, 293}_0 c in DIMACS: -2036 -2037 2038 -292 2039 0 -2036 -2037 2038 -292 -2040 0 -2036 -2037 2038 -292 2041 0 c -1+1 --> 0 c ( b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ b^{1, 292}_0 ∧ p_292) -> (-b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ -b^{1, 293}_0) c in CNF: c -b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ -p_292 ∨ -b^{1, 293}_2 c -b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ -p_292 ∨ -b^{1, 293}_1 c -b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ -p_292 ∨ -b^{1, 293}_0 c in DIMACS: -2036 2037 -2038 -292 -2039 0 -2036 2037 -2038 -292 -2040 0 -2036 2037 -2038 -292 -2041 0 c 0+1 --> 1 c (-b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ -b^{1, 292}_0 ∧ p_292) -> (-b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ b^{1, 293}_0) c in CNF: c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ -p_292 ∨ -b^{1, 293}_2 c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ -p_292 ∨ -b^{1, 293}_1 c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ -p_292 ∨ b^{1, 293}_0 c in DIMACS: 2036 2037 2038 -292 -2039 0 2036 2037 2038 -292 -2040 0 2036 2037 2038 -292 2041 0 c 1+1 --> 2 c (-b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ b^{1, 292}_0 ∧ p_292) -> (-b^{1, 293}_2 ∧ b^{1, 293}_1 ∧ -b^{1, 293}_0) c in CNF: c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ -p_292 ∨ -b^{1, 293}_2 c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ -p_292 ∨ b^{1, 293}_1 c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ -p_292 ∨ -b^{1, 293}_0 c in DIMACS: 2036 2037 -2038 -292 -2039 0 2036 2037 -2038 -292 2040 0 2036 2037 -2038 -292 -2041 0 c 2+1 --> break c (-b^{1, 292}_2 ∧ b^{1, 292}_1 ∧ -b^{1, 292}_0 ∧ p_292) -> break c in CNF: c b^{1, 292}_2 ∨ -b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ -p_292 ∨ break c in DIMACS: 2036 -2037 2038 -292 1162 0 c 2-1 --> 1 c (-b^{1, 292}_2 ∧ b^{1, 292}_1 ∧ -b^{1, 292}_0 ∧ -p_292) -> (-b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ b^{1, 293}_0) c in CNF: c b^{1, 292}_2 ∨ -b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ p_292 ∨ -b^{1, 293}_2 c b^{1, 292}_2 ∨ -b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ p_292 ∨ -b^{1, 293}_1 c b^{1, 292}_2 ∨ -b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ p_292 ∨ b^{1, 293}_0 c in DIMACS: 2036 -2037 2038 292 -2039 0 2036 -2037 2038 292 -2040 0 2036 -2037 2038 292 2041 0 c 1-1 --> 0 c (-b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ b^{1, 292}_0 ∧ -p_292) -> (-b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ -b^{1, 293}_0) c in CNF: c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ p_292 ∨ -b^{1, 293}_2 c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ p_292 ∨ -b^{1, 293}_1 c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ p_292 ∨ -b^{1, 293}_0 c in DIMACS: 2036 2037 -2038 292 -2039 0 2036 2037 -2038 292 -2040 0 2036 2037 -2038 292 -2041 0 c 0-1 --> -1 c (-b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ -b^{1, 292}_0 ∧ -p_292) -> ( b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ b^{1, 293}_0) c in CNF: c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ p_292 ∨ b^{1, 293}_2 c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ p_292 ∨ -b^{1, 293}_1 c b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ p_292 ∨ b^{1, 293}_0 c in DIMACS: 2036 2037 2038 292 2039 0 2036 2037 2038 292 -2040 0 2036 2037 2038 292 2041 0 c -1-1 --> -2 c ( b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ b^{1, 292}_0 ∧ -p_292) -> ( b^{1, 293}_2 ∧ b^{1, 293}_1 ∧ -b^{1, 293}_0) c in CNF: c -b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ p_292 ∨ b^{1, 293}_2 c -b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ p_292 ∨ b^{1, 293}_1 c -b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ p_292 ∨ -b^{1, 293}_0 c in DIMACS: -2036 2037 -2038 292 2039 0 -2036 2037 -2038 292 2040 0 -2036 2037 -2038 292 -2041 0 c -2-1 --> break c ( b^{1, 292}_2 ∧ b^{1, 292}_1 ∧ -b^{1, 292}_0 ∧ -p_292) -> break c in CNF: c -b^{1, 292}_2 ∨ -b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ p_292 ∨ break c in DIMACS: -2036 -2037 2038 292 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 292}_2 ∧ -b^{1, 292}_1 ∧ -b^{1, 292}_0 ∧ true) c in CNF: c -b^{1, 292}_2 ∨ b^{1, 292}_1 ∨ b^{1, 292}_0 ∨ false c in DIMACS: -2036 2037 2038 0 c 3 does not represent an automaton state. c -(-b^{1, 292}_2 ∧ b^{1, 292}_1 ∧ b^{1, 292}_0 ∧ true) c in CNF: c b^{1, 292}_2 ∨ -b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ false c in DIMACS: 2036 -2037 -2038 0 c -3 does not represent an automaton state. c -( b^{1, 292}_2 ∧ b^{1, 292}_1 ∧ b^{1, 292}_0 ∧ true) c in CNF: c -b^{1, 292}_2 ∨ -b^{1, 292}_1 ∨ -b^{1, 292}_0 ∨ false c in DIMACS: -2036 -2037 -2038 0 c i = 293 c -2+1 --> -1 c ( b^{1, 293}_2 ∧ b^{1, 293}_1 ∧ -b^{1, 293}_0 ∧ p_293) -> ( b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ b^{1, 294}_0) c in CNF: c -b^{1, 293}_2 ∨ -b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ -p_293 ∨ b^{1, 294}_2 c -b^{1, 293}_2 ∨ -b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ -p_293 ∨ -b^{1, 294}_1 c -b^{1, 293}_2 ∨ -b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ -p_293 ∨ b^{1, 294}_0 c in DIMACS: -2039 -2040 2041 -293 2042 0 -2039 -2040 2041 -293 -2043 0 -2039 -2040 2041 -293 2044 0 c -1+1 --> 0 c ( b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ b^{1, 293}_0 ∧ p_293) -> (-b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ -b^{1, 294}_0) c in CNF: c -b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ -p_293 ∨ -b^{1, 294}_2 c -b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ -p_293 ∨ -b^{1, 294}_1 c -b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ -p_293 ∨ -b^{1, 294}_0 c in DIMACS: -2039 2040 -2041 -293 -2042 0 -2039 2040 -2041 -293 -2043 0 -2039 2040 -2041 -293 -2044 0 c 0+1 --> 1 c (-b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ -b^{1, 293}_0 ∧ p_293) -> (-b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ b^{1, 294}_0) c in CNF: c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ -p_293 ∨ -b^{1, 294}_2 c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ -p_293 ∨ -b^{1, 294}_1 c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ -p_293 ∨ b^{1, 294}_0 c in DIMACS: 2039 2040 2041 -293 -2042 0 2039 2040 2041 -293 -2043 0 2039 2040 2041 -293 2044 0 c 1+1 --> 2 c (-b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ b^{1, 293}_0 ∧ p_293) -> (-b^{1, 294}_2 ∧ b^{1, 294}_1 ∧ -b^{1, 294}_0) c in CNF: c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ -p_293 ∨ -b^{1, 294}_2 c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ -p_293 ∨ b^{1, 294}_1 c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ -p_293 ∨ -b^{1, 294}_0 c in DIMACS: 2039 2040 -2041 -293 -2042 0 2039 2040 -2041 -293 2043 0 2039 2040 -2041 -293 -2044 0 c 2+1 --> break c (-b^{1, 293}_2 ∧ b^{1, 293}_1 ∧ -b^{1, 293}_0 ∧ p_293) -> break c in CNF: c b^{1, 293}_2 ∨ -b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ -p_293 ∨ break c in DIMACS: 2039 -2040 2041 -293 1162 0 c 2-1 --> 1 c (-b^{1, 293}_2 ∧ b^{1, 293}_1 ∧ -b^{1, 293}_0 ∧ -p_293) -> (-b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ b^{1, 294}_0) c in CNF: c b^{1, 293}_2 ∨ -b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ p_293 ∨ -b^{1, 294}_2 c b^{1, 293}_2 ∨ -b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ p_293 ∨ -b^{1, 294}_1 c b^{1, 293}_2 ∨ -b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ p_293 ∨ b^{1, 294}_0 c in DIMACS: 2039 -2040 2041 293 -2042 0 2039 -2040 2041 293 -2043 0 2039 -2040 2041 293 2044 0 c 1-1 --> 0 c (-b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ b^{1, 293}_0 ∧ -p_293) -> (-b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ -b^{1, 294}_0) c in CNF: c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ p_293 ∨ -b^{1, 294}_2 c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ p_293 ∨ -b^{1, 294}_1 c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ p_293 ∨ -b^{1, 294}_0 c in DIMACS: 2039 2040 -2041 293 -2042 0 2039 2040 -2041 293 -2043 0 2039 2040 -2041 293 -2044 0 c 0-1 --> -1 c (-b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ -b^{1, 293}_0 ∧ -p_293) -> ( b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ b^{1, 294}_0) c in CNF: c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ p_293 ∨ b^{1, 294}_2 c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ p_293 ∨ -b^{1, 294}_1 c b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ p_293 ∨ b^{1, 294}_0 c in DIMACS: 2039 2040 2041 293 2042 0 2039 2040 2041 293 -2043 0 2039 2040 2041 293 2044 0 c -1-1 --> -2 c ( b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ b^{1, 293}_0 ∧ -p_293) -> ( b^{1, 294}_2 ∧ b^{1, 294}_1 ∧ -b^{1, 294}_0) c in CNF: c -b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ p_293 ∨ b^{1, 294}_2 c -b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ p_293 ∨ b^{1, 294}_1 c -b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ p_293 ∨ -b^{1, 294}_0 c in DIMACS: -2039 2040 -2041 293 2042 0 -2039 2040 -2041 293 2043 0 -2039 2040 -2041 293 -2044 0 c -2-1 --> break c ( b^{1, 293}_2 ∧ b^{1, 293}_1 ∧ -b^{1, 293}_0 ∧ -p_293) -> break c in CNF: c -b^{1, 293}_2 ∨ -b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ p_293 ∨ break c in DIMACS: -2039 -2040 2041 293 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 293}_2 ∧ -b^{1, 293}_1 ∧ -b^{1, 293}_0 ∧ true) c in CNF: c -b^{1, 293}_2 ∨ b^{1, 293}_1 ∨ b^{1, 293}_0 ∨ false c in DIMACS: -2039 2040 2041 0 c 3 does not represent an automaton state. c -(-b^{1, 293}_2 ∧ b^{1, 293}_1 ∧ b^{1, 293}_0 ∧ true) c in CNF: c b^{1, 293}_2 ∨ -b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ false c in DIMACS: 2039 -2040 -2041 0 c -3 does not represent an automaton state. c -( b^{1, 293}_2 ∧ b^{1, 293}_1 ∧ b^{1, 293}_0 ∧ true) c in CNF: c -b^{1, 293}_2 ∨ -b^{1, 293}_1 ∨ -b^{1, 293}_0 ∨ false c in DIMACS: -2039 -2040 -2041 0 c i = 294 c -2+1 --> -1 c ( b^{1, 294}_2 ∧ b^{1, 294}_1 ∧ -b^{1, 294}_0 ∧ p_294) -> ( b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ b^{1, 295}_0) c in CNF: c -b^{1, 294}_2 ∨ -b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ -p_294 ∨ b^{1, 295}_2 c -b^{1, 294}_2 ∨ -b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ -p_294 ∨ -b^{1, 295}_1 c -b^{1, 294}_2 ∨ -b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ -p_294 ∨ b^{1, 295}_0 c in DIMACS: -2042 -2043 2044 -294 2045 0 -2042 -2043 2044 -294 -2046 0 -2042 -2043 2044 -294 2047 0 c -1+1 --> 0 c ( b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ b^{1, 294}_0 ∧ p_294) -> (-b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ -b^{1, 295}_0) c in CNF: c -b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ -p_294 ∨ -b^{1, 295}_2 c -b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ -p_294 ∨ -b^{1, 295}_1 c -b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ -p_294 ∨ -b^{1, 295}_0 c in DIMACS: -2042 2043 -2044 -294 -2045 0 -2042 2043 -2044 -294 -2046 0 -2042 2043 -2044 -294 -2047 0 c 0+1 --> 1 c (-b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ -b^{1, 294}_0 ∧ p_294) -> (-b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ b^{1, 295}_0) c in CNF: c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ -p_294 ∨ -b^{1, 295}_2 c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ -p_294 ∨ -b^{1, 295}_1 c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ -p_294 ∨ b^{1, 295}_0 c in DIMACS: 2042 2043 2044 -294 -2045 0 2042 2043 2044 -294 -2046 0 2042 2043 2044 -294 2047 0 c 1+1 --> 2 c (-b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ b^{1, 294}_0 ∧ p_294) -> (-b^{1, 295}_2 ∧ b^{1, 295}_1 ∧ -b^{1, 295}_0) c in CNF: c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ -p_294 ∨ -b^{1, 295}_2 c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ -p_294 ∨ b^{1, 295}_1 c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ -p_294 ∨ -b^{1, 295}_0 c in DIMACS: 2042 2043 -2044 -294 -2045 0 2042 2043 -2044 -294 2046 0 2042 2043 -2044 -294 -2047 0 c 2+1 --> break c (-b^{1, 294}_2 ∧ b^{1, 294}_1 ∧ -b^{1, 294}_0 ∧ p_294) -> break c in CNF: c b^{1, 294}_2 ∨ -b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ -p_294 ∨ break c in DIMACS: 2042 -2043 2044 -294 1162 0 c 2-1 --> 1 c (-b^{1, 294}_2 ∧ b^{1, 294}_1 ∧ -b^{1, 294}_0 ∧ -p_294) -> (-b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ b^{1, 295}_0) c in CNF: c b^{1, 294}_2 ∨ -b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ p_294 ∨ -b^{1, 295}_2 c b^{1, 294}_2 ∨ -b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ p_294 ∨ -b^{1, 295}_1 c b^{1, 294}_2 ∨ -b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ p_294 ∨ b^{1, 295}_0 c in DIMACS: 2042 -2043 2044 294 -2045 0 2042 -2043 2044 294 -2046 0 2042 -2043 2044 294 2047 0 c 1-1 --> 0 c (-b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ b^{1, 294}_0 ∧ -p_294) -> (-b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ -b^{1, 295}_0) c in CNF: c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ p_294 ∨ -b^{1, 295}_2 c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ p_294 ∨ -b^{1, 295}_1 c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ p_294 ∨ -b^{1, 295}_0 c in DIMACS: 2042 2043 -2044 294 -2045 0 2042 2043 -2044 294 -2046 0 2042 2043 -2044 294 -2047 0 c 0-1 --> -1 c (-b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ -b^{1, 294}_0 ∧ -p_294) -> ( b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ b^{1, 295}_0) c in CNF: c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ p_294 ∨ b^{1, 295}_2 c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ p_294 ∨ -b^{1, 295}_1 c b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ p_294 ∨ b^{1, 295}_0 c in DIMACS: 2042 2043 2044 294 2045 0 2042 2043 2044 294 -2046 0 2042 2043 2044 294 2047 0 c -1-1 --> -2 c ( b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ b^{1, 294}_0 ∧ -p_294) -> ( b^{1, 295}_2 ∧ b^{1, 295}_1 ∧ -b^{1, 295}_0) c in CNF: c -b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ p_294 ∨ b^{1, 295}_2 c -b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ p_294 ∨ b^{1, 295}_1 c -b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ p_294 ∨ -b^{1, 295}_0 c in DIMACS: -2042 2043 -2044 294 2045 0 -2042 2043 -2044 294 2046 0 -2042 2043 -2044 294 -2047 0 c -2-1 --> break c ( b^{1, 294}_2 ∧ b^{1, 294}_1 ∧ -b^{1, 294}_0 ∧ -p_294) -> break c in CNF: c -b^{1, 294}_2 ∨ -b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ p_294 ∨ break c in DIMACS: -2042 -2043 2044 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 294}_2 ∧ -b^{1, 294}_1 ∧ -b^{1, 294}_0 ∧ true) c in CNF: c -b^{1, 294}_2 ∨ b^{1, 294}_1 ∨ b^{1, 294}_0 ∨ false c in DIMACS: -2042 2043 2044 0 c 3 does not represent an automaton state. c -(-b^{1, 294}_2 ∧ b^{1, 294}_1 ∧ b^{1, 294}_0 ∧ true) c in CNF: c b^{1, 294}_2 ∨ -b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ false c in DIMACS: 2042 -2043 -2044 0 c -3 does not represent an automaton state. c -( b^{1, 294}_2 ∧ b^{1, 294}_1 ∧ b^{1, 294}_0 ∧ true) c in CNF: c -b^{1, 294}_2 ∨ -b^{1, 294}_1 ∨ -b^{1, 294}_0 ∨ false c in DIMACS: -2042 -2043 -2044 0 c i = 295 c -2+1 --> -1 c ( b^{1, 295}_2 ∧ b^{1, 295}_1 ∧ -b^{1, 295}_0 ∧ p_295) -> ( b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ b^{1, 296}_0) c in CNF: c -b^{1, 295}_2 ∨ -b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ -p_295 ∨ b^{1, 296}_2 c -b^{1, 295}_2 ∨ -b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ -p_295 ∨ -b^{1, 296}_1 c -b^{1, 295}_2 ∨ -b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ -p_295 ∨ b^{1, 296}_0 c in DIMACS: -2045 -2046 2047 -295 2048 0 -2045 -2046 2047 -295 -2049 0 -2045 -2046 2047 -295 2050 0 c -1+1 --> 0 c ( b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ b^{1, 295}_0 ∧ p_295) -> (-b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ -b^{1, 296}_0) c in CNF: c -b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ -p_295 ∨ -b^{1, 296}_2 c -b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ -p_295 ∨ -b^{1, 296}_1 c -b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ -p_295 ∨ -b^{1, 296}_0 c in DIMACS: -2045 2046 -2047 -295 -2048 0 -2045 2046 -2047 -295 -2049 0 -2045 2046 -2047 -295 -2050 0 c 0+1 --> 1 c (-b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ -b^{1, 295}_0 ∧ p_295) -> (-b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ b^{1, 296}_0) c in CNF: c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ -p_295 ∨ -b^{1, 296}_2 c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ -p_295 ∨ -b^{1, 296}_1 c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ -p_295 ∨ b^{1, 296}_0 c in DIMACS: 2045 2046 2047 -295 -2048 0 2045 2046 2047 -295 -2049 0 2045 2046 2047 -295 2050 0 c 1+1 --> 2 c (-b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ b^{1, 295}_0 ∧ p_295) -> (-b^{1, 296}_2 ∧ b^{1, 296}_1 ∧ -b^{1, 296}_0) c in CNF: c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ -p_295 ∨ -b^{1, 296}_2 c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ -p_295 ∨ b^{1, 296}_1 c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ -p_295 ∨ -b^{1, 296}_0 c in DIMACS: 2045 2046 -2047 -295 -2048 0 2045 2046 -2047 -295 2049 0 2045 2046 -2047 -295 -2050 0 c 2+1 --> break c (-b^{1, 295}_2 ∧ b^{1, 295}_1 ∧ -b^{1, 295}_0 ∧ p_295) -> break c in CNF: c b^{1, 295}_2 ∨ -b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ -p_295 ∨ break c in DIMACS: 2045 -2046 2047 -295 1162 0 c 2-1 --> 1 c (-b^{1, 295}_2 ∧ b^{1, 295}_1 ∧ -b^{1, 295}_0 ∧ -p_295) -> (-b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ b^{1, 296}_0) c in CNF: c b^{1, 295}_2 ∨ -b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ p_295 ∨ -b^{1, 296}_2 c b^{1, 295}_2 ∨ -b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ p_295 ∨ -b^{1, 296}_1 c b^{1, 295}_2 ∨ -b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ p_295 ∨ b^{1, 296}_0 c in DIMACS: 2045 -2046 2047 295 -2048 0 2045 -2046 2047 295 -2049 0 2045 -2046 2047 295 2050 0 c 1-1 --> 0 c (-b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ b^{1, 295}_0 ∧ -p_295) -> (-b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ -b^{1, 296}_0) c in CNF: c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ p_295 ∨ -b^{1, 296}_2 c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ p_295 ∨ -b^{1, 296}_1 c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ p_295 ∨ -b^{1, 296}_0 c in DIMACS: 2045 2046 -2047 295 -2048 0 2045 2046 -2047 295 -2049 0 2045 2046 -2047 295 -2050 0 c 0-1 --> -1 c (-b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ -b^{1, 295}_0 ∧ -p_295) -> ( b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ b^{1, 296}_0) c in CNF: c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ p_295 ∨ b^{1, 296}_2 c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ p_295 ∨ -b^{1, 296}_1 c b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ p_295 ∨ b^{1, 296}_0 c in DIMACS: 2045 2046 2047 295 2048 0 2045 2046 2047 295 -2049 0 2045 2046 2047 295 2050 0 c -1-1 --> -2 c ( b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ b^{1, 295}_0 ∧ -p_295) -> ( b^{1, 296}_2 ∧ b^{1, 296}_1 ∧ -b^{1, 296}_0) c in CNF: c -b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ p_295 ∨ b^{1, 296}_2 c -b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ p_295 ∨ b^{1, 296}_1 c -b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ p_295 ∨ -b^{1, 296}_0 c in DIMACS: -2045 2046 -2047 295 2048 0 -2045 2046 -2047 295 2049 0 -2045 2046 -2047 295 -2050 0 c -2-1 --> break c ( b^{1, 295}_2 ∧ b^{1, 295}_1 ∧ -b^{1, 295}_0 ∧ -p_295) -> break c in CNF: c -b^{1, 295}_2 ∨ -b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ p_295 ∨ break c in DIMACS: -2045 -2046 2047 295 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 295}_2 ∧ -b^{1, 295}_1 ∧ -b^{1, 295}_0 ∧ true) c in CNF: c -b^{1, 295}_2 ∨ b^{1, 295}_1 ∨ b^{1, 295}_0 ∨ false c in DIMACS: -2045 2046 2047 0 c 3 does not represent an automaton state. c -(-b^{1, 295}_2 ∧ b^{1, 295}_1 ∧ b^{1, 295}_0 ∧ true) c in CNF: c b^{1, 295}_2 ∨ -b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ false c in DIMACS: 2045 -2046 -2047 0 c -3 does not represent an automaton state. c -( b^{1, 295}_2 ∧ b^{1, 295}_1 ∧ b^{1, 295}_0 ∧ true) c in CNF: c -b^{1, 295}_2 ∨ -b^{1, 295}_1 ∨ -b^{1, 295}_0 ∨ false c in DIMACS: -2045 -2046 -2047 0 c i = 296 c -2+1 --> -1 c ( b^{1, 296}_2 ∧ b^{1, 296}_1 ∧ -b^{1, 296}_0 ∧ p_296) -> ( b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ b^{1, 297}_0) c in CNF: c -b^{1, 296}_2 ∨ -b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ -p_296 ∨ b^{1, 297}_2 c -b^{1, 296}_2 ∨ -b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ -p_296 ∨ -b^{1, 297}_1 c -b^{1, 296}_2 ∨ -b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ -p_296 ∨ b^{1, 297}_0 c in DIMACS: -2048 -2049 2050 -296 2051 0 -2048 -2049 2050 -296 -2052 0 -2048 -2049 2050 -296 2053 0 c -1+1 --> 0 c ( b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ b^{1, 296}_0 ∧ p_296) -> (-b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ -b^{1, 297}_0) c in CNF: c -b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ -p_296 ∨ -b^{1, 297}_2 c -b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ -p_296 ∨ -b^{1, 297}_1 c -b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ -p_296 ∨ -b^{1, 297}_0 c in DIMACS: -2048 2049 -2050 -296 -2051 0 -2048 2049 -2050 -296 -2052 0 -2048 2049 -2050 -296 -2053 0 c 0+1 --> 1 c (-b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ -b^{1, 296}_0 ∧ p_296) -> (-b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ b^{1, 297}_0) c in CNF: c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ -p_296 ∨ -b^{1, 297}_2 c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ -p_296 ∨ -b^{1, 297}_1 c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ -p_296 ∨ b^{1, 297}_0 c in DIMACS: 2048 2049 2050 -296 -2051 0 2048 2049 2050 -296 -2052 0 2048 2049 2050 -296 2053 0 c 1+1 --> 2 c (-b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ b^{1, 296}_0 ∧ p_296) -> (-b^{1, 297}_2 ∧ b^{1, 297}_1 ∧ -b^{1, 297}_0) c in CNF: c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ -p_296 ∨ -b^{1, 297}_2 c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ -p_296 ∨ b^{1, 297}_1 c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ -p_296 ∨ -b^{1, 297}_0 c in DIMACS: 2048 2049 -2050 -296 -2051 0 2048 2049 -2050 -296 2052 0 2048 2049 -2050 -296 -2053 0 c 2+1 --> break c (-b^{1, 296}_2 ∧ b^{1, 296}_1 ∧ -b^{1, 296}_0 ∧ p_296) -> break c in CNF: c b^{1, 296}_2 ∨ -b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ -p_296 ∨ break c in DIMACS: 2048 -2049 2050 -296 1162 0 c 2-1 --> 1 c (-b^{1, 296}_2 ∧ b^{1, 296}_1 ∧ -b^{1, 296}_0 ∧ -p_296) -> (-b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ b^{1, 297}_0) c in CNF: c b^{1, 296}_2 ∨ -b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ p_296 ∨ -b^{1, 297}_2 c b^{1, 296}_2 ∨ -b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ p_296 ∨ -b^{1, 297}_1 c b^{1, 296}_2 ∨ -b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ p_296 ∨ b^{1, 297}_0 c in DIMACS: 2048 -2049 2050 296 -2051 0 2048 -2049 2050 296 -2052 0 2048 -2049 2050 296 2053 0 c 1-1 --> 0 c (-b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ b^{1, 296}_0 ∧ -p_296) -> (-b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ -b^{1, 297}_0) c in CNF: c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ p_296 ∨ -b^{1, 297}_2 c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ p_296 ∨ -b^{1, 297}_1 c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ p_296 ∨ -b^{1, 297}_0 c in DIMACS: 2048 2049 -2050 296 -2051 0 2048 2049 -2050 296 -2052 0 2048 2049 -2050 296 -2053 0 c 0-1 --> -1 c (-b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ -b^{1, 296}_0 ∧ -p_296) -> ( b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ b^{1, 297}_0) c in CNF: c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ p_296 ∨ b^{1, 297}_2 c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ p_296 ∨ -b^{1, 297}_1 c b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ p_296 ∨ b^{1, 297}_0 c in DIMACS: 2048 2049 2050 296 2051 0 2048 2049 2050 296 -2052 0 2048 2049 2050 296 2053 0 c -1-1 --> -2 c ( b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ b^{1, 296}_0 ∧ -p_296) -> ( b^{1, 297}_2 ∧ b^{1, 297}_1 ∧ -b^{1, 297}_0) c in CNF: c -b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ p_296 ∨ b^{1, 297}_2 c -b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ p_296 ∨ b^{1, 297}_1 c -b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ p_296 ∨ -b^{1, 297}_0 c in DIMACS: -2048 2049 -2050 296 2051 0 -2048 2049 -2050 296 2052 0 -2048 2049 -2050 296 -2053 0 c -2-1 --> break c ( b^{1, 296}_2 ∧ b^{1, 296}_1 ∧ -b^{1, 296}_0 ∧ -p_296) -> break c in CNF: c -b^{1, 296}_2 ∨ -b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ p_296 ∨ break c in DIMACS: -2048 -2049 2050 296 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 296}_2 ∧ -b^{1, 296}_1 ∧ -b^{1, 296}_0 ∧ true) c in CNF: c -b^{1, 296}_2 ∨ b^{1, 296}_1 ∨ b^{1, 296}_0 ∨ false c in DIMACS: -2048 2049 2050 0 c 3 does not represent an automaton state. c -(-b^{1, 296}_2 ∧ b^{1, 296}_1 ∧ b^{1, 296}_0 ∧ true) c in CNF: c b^{1, 296}_2 ∨ -b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ false c in DIMACS: 2048 -2049 -2050 0 c -3 does not represent an automaton state. c -( b^{1, 296}_2 ∧ b^{1, 296}_1 ∧ b^{1, 296}_0 ∧ true) c in CNF: c -b^{1, 296}_2 ∨ -b^{1, 296}_1 ∨ -b^{1, 296}_0 ∨ false c in DIMACS: -2048 -2049 -2050 0 c i = 297 c -2+1 --> -1 c ( b^{1, 297}_2 ∧ b^{1, 297}_1 ∧ -b^{1, 297}_0 ∧ p_297) -> ( b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ b^{1, 298}_0) c in CNF: c -b^{1, 297}_2 ∨ -b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ -p_297 ∨ b^{1, 298}_2 c -b^{1, 297}_2 ∨ -b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ -p_297 ∨ -b^{1, 298}_1 c -b^{1, 297}_2 ∨ -b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ -p_297 ∨ b^{1, 298}_0 c in DIMACS: -2051 -2052 2053 -297 2054 0 -2051 -2052 2053 -297 -2055 0 -2051 -2052 2053 -297 2056 0 c -1+1 --> 0 c ( b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ b^{1, 297}_0 ∧ p_297) -> (-b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ -b^{1, 298}_0) c in CNF: c -b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ -p_297 ∨ -b^{1, 298}_2 c -b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ -p_297 ∨ -b^{1, 298}_1 c -b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ -p_297 ∨ -b^{1, 298}_0 c in DIMACS: -2051 2052 -2053 -297 -2054 0 -2051 2052 -2053 -297 -2055 0 -2051 2052 -2053 -297 -2056 0 c 0+1 --> 1 c (-b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ -b^{1, 297}_0 ∧ p_297) -> (-b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ b^{1, 298}_0) c in CNF: c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ -p_297 ∨ -b^{1, 298}_2 c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ -p_297 ∨ -b^{1, 298}_1 c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ -p_297 ∨ b^{1, 298}_0 c in DIMACS: 2051 2052 2053 -297 -2054 0 2051 2052 2053 -297 -2055 0 2051 2052 2053 -297 2056 0 c 1+1 --> 2 c (-b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ b^{1, 297}_0 ∧ p_297) -> (-b^{1, 298}_2 ∧ b^{1, 298}_1 ∧ -b^{1, 298}_0) c in CNF: c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ -p_297 ∨ -b^{1, 298}_2 c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ -p_297 ∨ b^{1, 298}_1 c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ -p_297 ∨ -b^{1, 298}_0 c in DIMACS: 2051 2052 -2053 -297 -2054 0 2051 2052 -2053 -297 2055 0 2051 2052 -2053 -297 -2056 0 c 2+1 --> break c (-b^{1, 297}_2 ∧ b^{1, 297}_1 ∧ -b^{1, 297}_0 ∧ p_297) -> break c in CNF: c b^{1, 297}_2 ∨ -b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ -p_297 ∨ break c in DIMACS: 2051 -2052 2053 -297 1162 0 c 2-1 --> 1 c (-b^{1, 297}_2 ∧ b^{1, 297}_1 ∧ -b^{1, 297}_0 ∧ -p_297) -> (-b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ b^{1, 298}_0) c in CNF: c b^{1, 297}_2 ∨ -b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ p_297 ∨ -b^{1, 298}_2 c b^{1, 297}_2 ∨ -b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ p_297 ∨ -b^{1, 298}_1 c b^{1, 297}_2 ∨ -b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ p_297 ∨ b^{1, 298}_0 c in DIMACS: 2051 -2052 2053 297 -2054 0 2051 -2052 2053 297 -2055 0 2051 -2052 2053 297 2056 0 c 1-1 --> 0 c (-b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ b^{1, 297}_0 ∧ -p_297) -> (-b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ -b^{1, 298}_0) c in CNF: c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ p_297 ∨ -b^{1, 298}_2 c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ p_297 ∨ -b^{1, 298}_1 c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ p_297 ∨ -b^{1, 298}_0 c in DIMACS: 2051 2052 -2053 297 -2054 0 2051 2052 -2053 297 -2055 0 2051 2052 -2053 297 -2056 0 c 0-1 --> -1 c (-b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ -b^{1, 297}_0 ∧ -p_297) -> ( b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ b^{1, 298}_0) c in CNF: c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ p_297 ∨ b^{1, 298}_2 c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ p_297 ∨ -b^{1, 298}_1 c b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ p_297 ∨ b^{1, 298}_0 c in DIMACS: 2051 2052 2053 297 2054 0 2051 2052 2053 297 -2055 0 2051 2052 2053 297 2056 0 c -1-1 --> -2 c ( b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ b^{1, 297}_0 ∧ -p_297) -> ( b^{1, 298}_2 ∧ b^{1, 298}_1 ∧ -b^{1, 298}_0) c in CNF: c -b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ p_297 ∨ b^{1, 298}_2 c -b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ p_297 ∨ b^{1, 298}_1 c -b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ p_297 ∨ -b^{1, 298}_0 c in DIMACS: -2051 2052 -2053 297 2054 0 -2051 2052 -2053 297 2055 0 -2051 2052 -2053 297 -2056 0 c -2-1 --> break c ( b^{1, 297}_2 ∧ b^{1, 297}_1 ∧ -b^{1, 297}_0 ∧ -p_297) -> break c in CNF: c -b^{1, 297}_2 ∨ -b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ p_297 ∨ break c in DIMACS: -2051 -2052 2053 297 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 297}_2 ∧ -b^{1, 297}_1 ∧ -b^{1, 297}_0 ∧ true) c in CNF: c -b^{1, 297}_2 ∨ b^{1, 297}_1 ∨ b^{1, 297}_0 ∨ false c in DIMACS: -2051 2052 2053 0 c 3 does not represent an automaton state. c -(-b^{1, 297}_2 ∧ b^{1, 297}_1 ∧ b^{1, 297}_0 ∧ true) c in CNF: c b^{1, 297}_2 ∨ -b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ false c in DIMACS: 2051 -2052 -2053 0 c -3 does not represent an automaton state. c -( b^{1, 297}_2 ∧ b^{1, 297}_1 ∧ b^{1, 297}_0 ∧ true) c in CNF: c -b^{1, 297}_2 ∨ -b^{1, 297}_1 ∨ -b^{1, 297}_0 ∨ false c in DIMACS: -2051 -2052 -2053 0 c i = 298 c -2+1 --> -1 c ( b^{1, 298}_2 ∧ b^{1, 298}_1 ∧ -b^{1, 298}_0 ∧ p_298) -> ( b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ b^{1, 299}_0) c in CNF: c -b^{1, 298}_2 ∨ -b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ -p_298 ∨ b^{1, 299}_2 c -b^{1, 298}_2 ∨ -b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ -p_298 ∨ -b^{1, 299}_1 c -b^{1, 298}_2 ∨ -b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ -p_298 ∨ b^{1, 299}_0 c in DIMACS: -2054 -2055 2056 -298 2057 0 -2054 -2055 2056 -298 -2058 0 -2054 -2055 2056 -298 2059 0 c -1+1 --> 0 c ( b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ b^{1, 298}_0 ∧ p_298) -> (-b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ -b^{1, 299}_0) c in CNF: c -b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ -p_298 ∨ -b^{1, 299}_2 c -b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ -p_298 ∨ -b^{1, 299}_1 c -b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ -p_298 ∨ -b^{1, 299}_0 c in DIMACS: -2054 2055 -2056 -298 -2057 0 -2054 2055 -2056 -298 -2058 0 -2054 2055 -2056 -298 -2059 0 c 0+1 --> 1 c (-b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ -b^{1, 298}_0 ∧ p_298) -> (-b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ b^{1, 299}_0) c in CNF: c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ -p_298 ∨ -b^{1, 299}_2 c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ -p_298 ∨ -b^{1, 299}_1 c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ -p_298 ∨ b^{1, 299}_0 c in DIMACS: 2054 2055 2056 -298 -2057 0 2054 2055 2056 -298 -2058 0 2054 2055 2056 -298 2059 0 c 1+1 --> 2 c (-b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ b^{1, 298}_0 ∧ p_298) -> (-b^{1, 299}_2 ∧ b^{1, 299}_1 ∧ -b^{1, 299}_0) c in CNF: c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ -p_298 ∨ -b^{1, 299}_2 c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ -p_298 ∨ b^{1, 299}_1 c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ -p_298 ∨ -b^{1, 299}_0 c in DIMACS: 2054 2055 -2056 -298 -2057 0 2054 2055 -2056 -298 2058 0 2054 2055 -2056 -298 -2059 0 c 2+1 --> break c (-b^{1, 298}_2 ∧ b^{1, 298}_1 ∧ -b^{1, 298}_0 ∧ p_298) -> break c in CNF: c b^{1, 298}_2 ∨ -b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ -p_298 ∨ break c in DIMACS: 2054 -2055 2056 -298 1162 0 c 2-1 --> 1 c (-b^{1, 298}_2 ∧ b^{1, 298}_1 ∧ -b^{1, 298}_0 ∧ -p_298) -> (-b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ b^{1, 299}_0) c in CNF: c b^{1, 298}_2 ∨ -b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ p_298 ∨ -b^{1, 299}_2 c b^{1, 298}_2 ∨ -b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ p_298 ∨ -b^{1, 299}_1 c b^{1, 298}_2 ∨ -b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ p_298 ∨ b^{1, 299}_0 c in DIMACS: 2054 -2055 2056 298 -2057 0 2054 -2055 2056 298 -2058 0 2054 -2055 2056 298 2059 0 c 1-1 --> 0 c (-b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ b^{1, 298}_0 ∧ -p_298) -> (-b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ -b^{1, 299}_0) c in CNF: c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ p_298 ∨ -b^{1, 299}_2 c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ p_298 ∨ -b^{1, 299}_1 c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ p_298 ∨ -b^{1, 299}_0 c in DIMACS: 2054 2055 -2056 298 -2057 0 2054 2055 -2056 298 -2058 0 2054 2055 -2056 298 -2059 0 c 0-1 --> -1 c (-b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ -b^{1, 298}_0 ∧ -p_298) -> ( b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ b^{1, 299}_0) c in CNF: c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ p_298 ∨ b^{1, 299}_2 c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ p_298 ∨ -b^{1, 299}_1 c b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ p_298 ∨ b^{1, 299}_0 c in DIMACS: 2054 2055 2056 298 2057 0 2054 2055 2056 298 -2058 0 2054 2055 2056 298 2059 0 c -1-1 --> -2 c ( b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ b^{1, 298}_0 ∧ -p_298) -> ( b^{1, 299}_2 ∧ b^{1, 299}_1 ∧ -b^{1, 299}_0) c in CNF: c -b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ p_298 ∨ b^{1, 299}_2 c -b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ p_298 ∨ b^{1, 299}_1 c -b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ p_298 ∨ -b^{1, 299}_0 c in DIMACS: -2054 2055 -2056 298 2057 0 -2054 2055 -2056 298 2058 0 -2054 2055 -2056 298 -2059 0 c -2-1 --> break c ( b^{1, 298}_2 ∧ b^{1, 298}_1 ∧ -b^{1, 298}_0 ∧ -p_298) -> break c in CNF: c -b^{1, 298}_2 ∨ -b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ p_298 ∨ break c in DIMACS: -2054 -2055 2056 298 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 298}_2 ∧ -b^{1, 298}_1 ∧ -b^{1, 298}_0 ∧ true) c in CNF: c -b^{1, 298}_2 ∨ b^{1, 298}_1 ∨ b^{1, 298}_0 ∨ false c in DIMACS: -2054 2055 2056 0 c 3 does not represent an automaton state. c -(-b^{1, 298}_2 ∧ b^{1, 298}_1 ∧ b^{1, 298}_0 ∧ true) c in CNF: c b^{1, 298}_2 ∨ -b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ false c in DIMACS: 2054 -2055 -2056 0 c -3 does not represent an automaton state. c -( b^{1, 298}_2 ∧ b^{1, 298}_1 ∧ b^{1, 298}_0 ∧ true) c in CNF: c -b^{1, 298}_2 ∨ -b^{1, 298}_1 ∨ -b^{1, 298}_0 ∨ false c in DIMACS: -2054 -2055 -2056 0 c i = 299 c -2+1 --> -1 c ( b^{1, 299}_2 ∧ b^{1, 299}_1 ∧ -b^{1, 299}_0 ∧ p_299) -> ( b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ b^{1, 300}_0) c in CNF: c -b^{1, 299}_2 ∨ -b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ -p_299 ∨ b^{1, 300}_2 c -b^{1, 299}_2 ∨ -b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ -p_299 ∨ -b^{1, 300}_1 c -b^{1, 299}_2 ∨ -b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ -p_299 ∨ b^{1, 300}_0 c in DIMACS: -2057 -2058 2059 -299 2060 0 -2057 -2058 2059 -299 -2061 0 -2057 -2058 2059 -299 2062 0 c -1+1 --> 0 c ( b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ b^{1, 299}_0 ∧ p_299) -> (-b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ -b^{1, 300}_0) c in CNF: c -b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ -p_299 ∨ -b^{1, 300}_2 c -b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ -p_299 ∨ -b^{1, 300}_1 c -b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ -p_299 ∨ -b^{1, 300}_0 c in DIMACS: -2057 2058 -2059 -299 -2060 0 -2057 2058 -2059 -299 -2061 0 -2057 2058 -2059 -299 -2062 0 c 0+1 --> 1 c (-b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ -b^{1, 299}_0 ∧ p_299) -> (-b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ b^{1, 300}_0) c in CNF: c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ -p_299 ∨ -b^{1, 300}_2 c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ -p_299 ∨ -b^{1, 300}_1 c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ -p_299 ∨ b^{1, 300}_0 c in DIMACS: 2057 2058 2059 -299 -2060 0 2057 2058 2059 -299 -2061 0 2057 2058 2059 -299 2062 0 c 1+1 --> 2 c (-b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ b^{1, 299}_0 ∧ p_299) -> (-b^{1, 300}_2 ∧ b^{1, 300}_1 ∧ -b^{1, 300}_0) c in CNF: c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ -p_299 ∨ -b^{1, 300}_2 c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ -p_299 ∨ b^{1, 300}_1 c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ -p_299 ∨ -b^{1, 300}_0 c in DIMACS: 2057 2058 -2059 -299 -2060 0 2057 2058 -2059 -299 2061 0 2057 2058 -2059 -299 -2062 0 c 2+1 --> break c (-b^{1, 299}_2 ∧ b^{1, 299}_1 ∧ -b^{1, 299}_0 ∧ p_299) -> break c in CNF: c b^{1, 299}_2 ∨ -b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ -p_299 ∨ break c in DIMACS: 2057 -2058 2059 -299 1162 0 c 2-1 --> 1 c (-b^{1, 299}_2 ∧ b^{1, 299}_1 ∧ -b^{1, 299}_0 ∧ -p_299) -> (-b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ b^{1, 300}_0) c in CNF: c b^{1, 299}_2 ∨ -b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ p_299 ∨ -b^{1, 300}_2 c b^{1, 299}_2 ∨ -b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ p_299 ∨ -b^{1, 300}_1 c b^{1, 299}_2 ∨ -b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ p_299 ∨ b^{1, 300}_0 c in DIMACS: 2057 -2058 2059 299 -2060 0 2057 -2058 2059 299 -2061 0 2057 -2058 2059 299 2062 0 c 1-1 --> 0 c (-b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ b^{1, 299}_0 ∧ -p_299) -> (-b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ -b^{1, 300}_0) c in CNF: c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ p_299 ∨ -b^{1, 300}_2 c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ p_299 ∨ -b^{1, 300}_1 c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ p_299 ∨ -b^{1, 300}_0 c in DIMACS: 2057 2058 -2059 299 -2060 0 2057 2058 -2059 299 -2061 0 2057 2058 -2059 299 -2062 0 c 0-1 --> -1 c (-b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ -b^{1, 299}_0 ∧ -p_299) -> ( b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ b^{1, 300}_0) c in CNF: c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ p_299 ∨ b^{1, 300}_2 c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ p_299 ∨ -b^{1, 300}_1 c b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ p_299 ∨ b^{1, 300}_0 c in DIMACS: 2057 2058 2059 299 2060 0 2057 2058 2059 299 -2061 0 2057 2058 2059 299 2062 0 c -1-1 --> -2 c ( b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ b^{1, 299}_0 ∧ -p_299) -> ( b^{1, 300}_2 ∧ b^{1, 300}_1 ∧ -b^{1, 300}_0) c in CNF: c -b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ p_299 ∨ b^{1, 300}_2 c -b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ p_299 ∨ b^{1, 300}_1 c -b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ p_299 ∨ -b^{1, 300}_0 c in DIMACS: -2057 2058 -2059 299 2060 0 -2057 2058 -2059 299 2061 0 -2057 2058 -2059 299 -2062 0 c -2-1 --> break c ( b^{1, 299}_2 ∧ b^{1, 299}_1 ∧ -b^{1, 299}_0 ∧ -p_299) -> break c in CNF: c -b^{1, 299}_2 ∨ -b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ p_299 ∨ break c in DIMACS: -2057 -2058 2059 299 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 299}_2 ∧ -b^{1, 299}_1 ∧ -b^{1, 299}_0 ∧ true) c in CNF: c -b^{1, 299}_2 ∨ b^{1, 299}_1 ∨ b^{1, 299}_0 ∨ false c in DIMACS: -2057 2058 2059 0 c 3 does not represent an automaton state. c -(-b^{1, 299}_2 ∧ b^{1, 299}_1 ∧ b^{1, 299}_0 ∧ true) c in CNF: c b^{1, 299}_2 ∨ -b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ false c in DIMACS: 2057 -2058 -2059 0 c -3 does not represent an automaton state. c -( b^{1, 299}_2 ∧ b^{1, 299}_1 ∧ b^{1, 299}_0 ∧ true) c in CNF: c -b^{1, 299}_2 ∨ -b^{1, 299}_1 ∨ -b^{1, 299}_0 ∨ false c in DIMACS: -2057 -2058 -2059 0 c i = 300 c -2+1 --> -1 c ( b^{1, 300}_2 ∧ b^{1, 300}_1 ∧ -b^{1, 300}_0 ∧ p_300) -> ( b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ b^{1, 301}_0) c in CNF: c -b^{1, 300}_2 ∨ -b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ -p_300 ∨ b^{1, 301}_2 c -b^{1, 300}_2 ∨ -b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ -p_300 ∨ -b^{1, 301}_1 c -b^{1, 300}_2 ∨ -b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ -p_300 ∨ b^{1, 301}_0 c in DIMACS: -2060 -2061 2062 -300 2063 0 -2060 -2061 2062 -300 -2064 0 -2060 -2061 2062 -300 2065 0 c -1+1 --> 0 c ( b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ b^{1, 300}_0 ∧ p_300) -> (-b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ -b^{1, 301}_0) c in CNF: c -b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ -p_300 ∨ -b^{1, 301}_2 c -b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ -p_300 ∨ -b^{1, 301}_1 c -b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ -p_300 ∨ -b^{1, 301}_0 c in DIMACS: -2060 2061 -2062 -300 -2063 0 -2060 2061 -2062 -300 -2064 0 -2060 2061 -2062 -300 -2065 0 c 0+1 --> 1 c (-b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ -b^{1, 300}_0 ∧ p_300) -> (-b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ b^{1, 301}_0) c in CNF: c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ -p_300 ∨ -b^{1, 301}_2 c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ -p_300 ∨ -b^{1, 301}_1 c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ -p_300 ∨ b^{1, 301}_0 c in DIMACS: 2060 2061 2062 -300 -2063 0 2060 2061 2062 -300 -2064 0 2060 2061 2062 -300 2065 0 c 1+1 --> 2 c (-b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ b^{1, 300}_0 ∧ p_300) -> (-b^{1, 301}_2 ∧ b^{1, 301}_1 ∧ -b^{1, 301}_0) c in CNF: c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ -p_300 ∨ -b^{1, 301}_2 c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ -p_300 ∨ b^{1, 301}_1 c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ -p_300 ∨ -b^{1, 301}_0 c in DIMACS: 2060 2061 -2062 -300 -2063 0 2060 2061 -2062 -300 2064 0 2060 2061 -2062 -300 -2065 0 c 2+1 --> break c (-b^{1, 300}_2 ∧ b^{1, 300}_1 ∧ -b^{1, 300}_0 ∧ p_300) -> break c in CNF: c b^{1, 300}_2 ∨ -b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ -p_300 ∨ break c in DIMACS: 2060 -2061 2062 -300 1162 0 c 2-1 --> 1 c (-b^{1, 300}_2 ∧ b^{1, 300}_1 ∧ -b^{1, 300}_0 ∧ -p_300) -> (-b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ b^{1, 301}_0) c in CNF: c b^{1, 300}_2 ∨ -b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ p_300 ∨ -b^{1, 301}_2 c b^{1, 300}_2 ∨ -b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ p_300 ∨ -b^{1, 301}_1 c b^{1, 300}_2 ∨ -b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ p_300 ∨ b^{1, 301}_0 c in DIMACS: 2060 -2061 2062 300 -2063 0 2060 -2061 2062 300 -2064 0 2060 -2061 2062 300 2065 0 c 1-1 --> 0 c (-b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ b^{1, 300}_0 ∧ -p_300) -> (-b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ -b^{1, 301}_0) c in CNF: c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ p_300 ∨ -b^{1, 301}_2 c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ p_300 ∨ -b^{1, 301}_1 c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ p_300 ∨ -b^{1, 301}_0 c in DIMACS: 2060 2061 -2062 300 -2063 0 2060 2061 -2062 300 -2064 0 2060 2061 -2062 300 -2065 0 c 0-1 --> -1 c (-b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ -b^{1, 300}_0 ∧ -p_300) -> ( b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ b^{1, 301}_0) c in CNF: c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ p_300 ∨ b^{1, 301}_2 c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ p_300 ∨ -b^{1, 301}_1 c b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ p_300 ∨ b^{1, 301}_0 c in DIMACS: 2060 2061 2062 300 2063 0 2060 2061 2062 300 -2064 0 2060 2061 2062 300 2065 0 c -1-1 --> -2 c ( b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ b^{1, 300}_0 ∧ -p_300) -> ( b^{1, 301}_2 ∧ b^{1, 301}_1 ∧ -b^{1, 301}_0) c in CNF: c -b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ p_300 ∨ b^{1, 301}_2 c -b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ p_300 ∨ b^{1, 301}_1 c -b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ p_300 ∨ -b^{1, 301}_0 c in DIMACS: -2060 2061 -2062 300 2063 0 -2060 2061 -2062 300 2064 0 -2060 2061 -2062 300 -2065 0 c -2-1 --> break c ( b^{1, 300}_2 ∧ b^{1, 300}_1 ∧ -b^{1, 300}_0 ∧ -p_300) -> break c in CNF: c -b^{1, 300}_2 ∨ -b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ p_300 ∨ break c in DIMACS: -2060 -2061 2062 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 300}_2 ∧ -b^{1, 300}_1 ∧ -b^{1, 300}_0 ∧ true) c in CNF: c -b^{1, 300}_2 ∨ b^{1, 300}_1 ∨ b^{1, 300}_0 ∨ false c in DIMACS: -2060 2061 2062 0 c 3 does not represent an automaton state. c -(-b^{1, 300}_2 ∧ b^{1, 300}_1 ∧ b^{1, 300}_0 ∧ true) c in CNF: c b^{1, 300}_2 ∨ -b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ false c in DIMACS: 2060 -2061 -2062 0 c -3 does not represent an automaton state. c -( b^{1, 300}_2 ∧ b^{1, 300}_1 ∧ b^{1, 300}_0 ∧ true) c in CNF: c -b^{1, 300}_2 ∨ -b^{1, 300}_1 ∨ -b^{1, 300}_0 ∨ false c in DIMACS: -2060 -2061 -2062 0 c i = 301 c -2+1 --> -1 c ( b^{1, 301}_2 ∧ b^{1, 301}_1 ∧ -b^{1, 301}_0 ∧ p_301) -> ( b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ b^{1, 302}_0) c in CNF: c -b^{1, 301}_2 ∨ -b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ -p_301 ∨ b^{1, 302}_2 c -b^{1, 301}_2 ∨ -b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ -p_301 ∨ -b^{1, 302}_1 c -b^{1, 301}_2 ∨ -b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ -p_301 ∨ b^{1, 302}_0 c in DIMACS: -2063 -2064 2065 -301 2066 0 -2063 -2064 2065 -301 -2067 0 -2063 -2064 2065 -301 2068 0 c -1+1 --> 0 c ( b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ b^{1, 301}_0 ∧ p_301) -> (-b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ -b^{1, 302}_0) c in CNF: c -b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ -p_301 ∨ -b^{1, 302}_2 c -b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ -p_301 ∨ -b^{1, 302}_1 c -b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ -p_301 ∨ -b^{1, 302}_0 c in DIMACS: -2063 2064 -2065 -301 -2066 0 -2063 2064 -2065 -301 -2067 0 -2063 2064 -2065 -301 -2068 0 c 0+1 --> 1 c (-b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ -b^{1, 301}_0 ∧ p_301) -> (-b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ b^{1, 302}_0) c in CNF: c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ -p_301 ∨ -b^{1, 302}_2 c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ -p_301 ∨ -b^{1, 302}_1 c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ -p_301 ∨ b^{1, 302}_0 c in DIMACS: 2063 2064 2065 -301 -2066 0 2063 2064 2065 -301 -2067 0 2063 2064 2065 -301 2068 0 c 1+1 --> 2 c (-b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ b^{1, 301}_0 ∧ p_301) -> (-b^{1, 302}_2 ∧ b^{1, 302}_1 ∧ -b^{1, 302}_0) c in CNF: c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ -p_301 ∨ -b^{1, 302}_2 c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ -p_301 ∨ b^{1, 302}_1 c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ -p_301 ∨ -b^{1, 302}_0 c in DIMACS: 2063 2064 -2065 -301 -2066 0 2063 2064 -2065 -301 2067 0 2063 2064 -2065 -301 -2068 0 c 2+1 --> break c (-b^{1, 301}_2 ∧ b^{1, 301}_1 ∧ -b^{1, 301}_0 ∧ p_301) -> break c in CNF: c b^{1, 301}_2 ∨ -b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ -p_301 ∨ break c in DIMACS: 2063 -2064 2065 -301 1162 0 c 2-1 --> 1 c (-b^{1, 301}_2 ∧ b^{1, 301}_1 ∧ -b^{1, 301}_0 ∧ -p_301) -> (-b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ b^{1, 302}_0) c in CNF: c b^{1, 301}_2 ∨ -b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ p_301 ∨ -b^{1, 302}_2 c b^{1, 301}_2 ∨ -b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ p_301 ∨ -b^{1, 302}_1 c b^{1, 301}_2 ∨ -b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ p_301 ∨ b^{1, 302}_0 c in DIMACS: 2063 -2064 2065 301 -2066 0 2063 -2064 2065 301 -2067 0 2063 -2064 2065 301 2068 0 c 1-1 --> 0 c (-b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ b^{1, 301}_0 ∧ -p_301) -> (-b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ -b^{1, 302}_0) c in CNF: c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ p_301 ∨ -b^{1, 302}_2 c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ p_301 ∨ -b^{1, 302}_1 c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ p_301 ∨ -b^{1, 302}_0 c in DIMACS: 2063 2064 -2065 301 -2066 0 2063 2064 -2065 301 -2067 0 2063 2064 -2065 301 -2068 0 c 0-1 --> -1 c (-b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ -b^{1, 301}_0 ∧ -p_301) -> ( b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ b^{1, 302}_0) c in CNF: c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ p_301 ∨ b^{1, 302}_2 c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ p_301 ∨ -b^{1, 302}_1 c b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ p_301 ∨ b^{1, 302}_0 c in DIMACS: 2063 2064 2065 301 2066 0 2063 2064 2065 301 -2067 0 2063 2064 2065 301 2068 0 c -1-1 --> -2 c ( b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ b^{1, 301}_0 ∧ -p_301) -> ( b^{1, 302}_2 ∧ b^{1, 302}_1 ∧ -b^{1, 302}_0) c in CNF: c -b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ p_301 ∨ b^{1, 302}_2 c -b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ p_301 ∨ b^{1, 302}_1 c -b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ p_301 ∨ -b^{1, 302}_0 c in DIMACS: -2063 2064 -2065 301 2066 0 -2063 2064 -2065 301 2067 0 -2063 2064 -2065 301 -2068 0 c -2-1 --> break c ( b^{1, 301}_2 ∧ b^{1, 301}_1 ∧ -b^{1, 301}_0 ∧ -p_301) -> break c in CNF: c -b^{1, 301}_2 ∨ -b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ p_301 ∨ break c in DIMACS: -2063 -2064 2065 301 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 301}_2 ∧ -b^{1, 301}_1 ∧ -b^{1, 301}_0 ∧ true) c in CNF: c -b^{1, 301}_2 ∨ b^{1, 301}_1 ∨ b^{1, 301}_0 ∨ false c in DIMACS: -2063 2064 2065 0 c 3 does not represent an automaton state. c -(-b^{1, 301}_2 ∧ b^{1, 301}_1 ∧ b^{1, 301}_0 ∧ true) c in CNF: c b^{1, 301}_2 ∨ -b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ false c in DIMACS: 2063 -2064 -2065 0 c -3 does not represent an automaton state. c -( b^{1, 301}_2 ∧ b^{1, 301}_1 ∧ b^{1, 301}_0 ∧ true) c in CNF: c -b^{1, 301}_2 ∨ -b^{1, 301}_1 ∨ -b^{1, 301}_0 ∨ false c in DIMACS: -2063 -2064 -2065 0 c i = 302 c -2+1 --> -1 c ( b^{1, 302}_2 ∧ b^{1, 302}_1 ∧ -b^{1, 302}_0 ∧ p_302) -> ( b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ b^{1, 303}_0) c in CNF: c -b^{1, 302}_2 ∨ -b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ -p_302 ∨ b^{1, 303}_2 c -b^{1, 302}_2 ∨ -b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ -p_302 ∨ -b^{1, 303}_1 c -b^{1, 302}_2 ∨ -b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ -p_302 ∨ b^{1, 303}_0 c in DIMACS: -2066 -2067 2068 -302 2069 0 -2066 -2067 2068 -302 -2070 0 -2066 -2067 2068 -302 2071 0 c -1+1 --> 0 c ( b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ b^{1, 302}_0 ∧ p_302) -> (-b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ -b^{1, 303}_0) c in CNF: c -b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ -p_302 ∨ -b^{1, 303}_2 c -b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ -p_302 ∨ -b^{1, 303}_1 c -b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ -p_302 ∨ -b^{1, 303}_0 c in DIMACS: -2066 2067 -2068 -302 -2069 0 -2066 2067 -2068 -302 -2070 0 -2066 2067 -2068 -302 -2071 0 c 0+1 --> 1 c (-b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ -b^{1, 302}_0 ∧ p_302) -> (-b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ b^{1, 303}_0) c in CNF: c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ -p_302 ∨ -b^{1, 303}_2 c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ -p_302 ∨ -b^{1, 303}_1 c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ -p_302 ∨ b^{1, 303}_0 c in DIMACS: 2066 2067 2068 -302 -2069 0 2066 2067 2068 -302 -2070 0 2066 2067 2068 -302 2071 0 c 1+1 --> 2 c (-b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ b^{1, 302}_0 ∧ p_302) -> (-b^{1, 303}_2 ∧ b^{1, 303}_1 ∧ -b^{1, 303}_0) c in CNF: c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ -p_302 ∨ -b^{1, 303}_2 c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ -p_302 ∨ b^{1, 303}_1 c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ -p_302 ∨ -b^{1, 303}_0 c in DIMACS: 2066 2067 -2068 -302 -2069 0 2066 2067 -2068 -302 2070 0 2066 2067 -2068 -302 -2071 0 c 2+1 --> break c (-b^{1, 302}_2 ∧ b^{1, 302}_1 ∧ -b^{1, 302}_0 ∧ p_302) -> break c in CNF: c b^{1, 302}_2 ∨ -b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ -p_302 ∨ break c in DIMACS: 2066 -2067 2068 -302 1162 0 c 2-1 --> 1 c (-b^{1, 302}_2 ∧ b^{1, 302}_1 ∧ -b^{1, 302}_0 ∧ -p_302) -> (-b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ b^{1, 303}_0) c in CNF: c b^{1, 302}_2 ∨ -b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ p_302 ∨ -b^{1, 303}_2 c b^{1, 302}_2 ∨ -b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ p_302 ∨ -b^{1, 303}_1 c b^{1, 302}_2 ∨ -b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ p_302 ∨ b^{1, 303}_0 c in DIMACS: 2066 -2067 2068 302 -2069 0 2066 -2067 2068 302 -2070 0 2066 -2067 2068 302 2071 0 c 1-1 --> 0 c (-b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ b^{1, 302}_0 ∧ -p_302) -> (-b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ -b^{1, 303}_0) c in CNF: c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ p_302 ∨ -b^{1, 303}_2 c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ p_302 ∨ -b^{1, 303}_1 c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ p_302 ∨ -b^{1, 303}_0 c in DIMACS: 2066 2067 -2068 302 -2069 0 2066 2067 -2068 302 -2070 0 2066 2067 -2068 302 -2071 0 c 0-1 --> -1 c (-b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ -b^{1, 302}_0 ∧ -p_302) -> ( b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ b^{1, 303}_0) c in CNF: c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ p_302 ∨ b^{1, 303}_2 c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ p_302 ∨ -b^{1, 303}_1 c b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ p_302 ∨ b^{1, 303}_0 c in DIMACS: 2066 2067 2068 302 2069 0 2066 2067 2068 302 -2070 0 2066 2067 2068 302 2071 0 c -1-1 --> -2 c ( b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ b^{1, 302}_0 ∧ -p_302) -> ( b^{1, 303}_2 ∧ b^{1, 303}_1 ∧ -b^{1, 303}_0) c in CNF: c -b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ p_302 ∨ b^{1, 303}_2 c -b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ p_302 ∨ b^{1, 303}_1 c -b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ p_302 ∨ -b^{1, 303}_0 c in DIMACS: -2066 2067 -2068 302 2069 0 -2066 2067 -2068 302 2070 0 -2066 2067 -2068 302 -2071 0 c -2-1 --> break c ( b^{1, 302}_2 ∧ b^{1, 302}_1 ∧ -b^{1, 302}_0 ∧ -p_302) -> break c in CNF: c -b^{1, 302}_2 ∨ -b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ p_302 ∨ break c in DIMACS: -2066 -2067 2068 302 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 302}_2 ∧ -b^{1, 302}_1 ∧ -b^{1, 302}_0 ∧ true) c in CNF: c -b^{1, 302}_2 ∨ b^{1, 302}_1 ∨ b^{1, 302}_0 ∨ false c in DIMACS: -2066 2067 2068 0 c 3 does not represent an automaton state. c -(-b^{1, 302}_2 ∧ b^{1, 302}_1 ∧ b^{1, 302}_0 ∧ true) c in CNF: c b^{1, 302}_2 ∨ -b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ false c in DIMACS: 2066 -2067 -2068 0 c -3 does not represent an automaton state. c -( b^{1, 302}_2 ∧ b^{1, 302}_1 ∧ b^{1, 302}_0 ∧ true) c in CNF: c -b^{1, 302}_2 ∨ -b^{1, 302}_1 ∨ -b^{1, 302}_0 ∨ false c in DIMACS: -2066 -2067 -2068 0 c i = 303 c -2+1 --> -1 c ( b^{1, 303}_2 ∧ b^{1, 303}_1 ∧ -b^{1, 303}_0 ∧ p_303) -> ( b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ b^{1, 304}_0) c in CNF: c -b^{1, 303}_2 ∨ -b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ -p_303 ∨ b^{1, 304}_2 c -b^{1, 303}_2 ∨ -b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ -p_303 ∨ -b^{1, 304}_1 c -b^{1, 303}_2 ∨ -b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ -p_303 ∨ b^{1, 304}_0 c in DIMACS: -2069 -2070 2071 -303 2072 0 -2069 -2070 2071 -303 -2073 0 -2069 -2070 2071 -303 2074 0 c -1+1 --> 0 c ( b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ b^{1, 303}_0 ∧ p_303) -> (-b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ -b^{1, 304}_0) c in CNF: c -b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ -p_303 ∨ -b^{1, 304}_2 c -b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ -p_303 ∨ -b^{1, 304}_1 c -b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ -p_303 ∨ -b^{1, 304}_0 c in DIMACS: -2069 2070 -2071 -303 -2072 0 -2069 2070 -2071 -303 -2073 0 -2069 2070 -2071 -303 -2074 0 c 0+1 --> 1 c (-b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ -b^{1, 303}_0 ∧ p_303) -> (-b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ b^{1, 304}_0) c in CNF: c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ -p_303 ∨ -b^{1, 304}_2 c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ -p_303 ∨ -b^{1, 304}_1 c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ -p_303 ∨ b^{1, 304}_0 c in DIMACS: 2069 2070 2071 -303 -2072 0 2069 2070 2071 -303 -2073 0 2069 2070 2071 -303 2074 0 c 1+1 --> 2 c (-b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ b^{1, 303}_0 ∧ p_303) -> (-b^{1, 304}_2 ∧ b^{1, 304}_1 ∧ -b^{1, 304}_0) c in CNF: c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ -p_303 ∨ -b^{1, 304}_2 c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ -p_303 ∨ b^{1, 304}_1 c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ -p_303 ∨ -b^{1, 304}_0 c in DIMACS: 2069 2070 -2071 -303 -2072 0 2069 2070 -2071 -303 2073 0 2069 2070 -2071 -303 -2074 0 c 2+1 --> break c (-b^{1, 303}_2 ∧ b^{1, 303}_1 ∧ -b^{1, 303}_0 ∧ p_303) -> break c in CNF: c b^{1, 303}_2 ∨ -b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ -p_303 ∨ break c in DIMACS: 2069 -2070 2071 -303 1162 0 c 2-1 --> 1 c (-b^{1, 303}_2 ∧ b^{1, 303}_1 ∧ -b^{1, 303}_0 ∧ -p_303) -> (-b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ b^{1, 304}_0) c in CNF: c b^{1, 303}_2 ∨ -b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ p_303 ∨ -b^{1, 304}_2 c b^{1, 303}_2 ∨ -b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ p_303 ∨ -b^{1, 304}_1 c b^{1, 303}_2 ∨ -b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ p_303 ∨ b^{1, 304}_0 c in DIMACS: 2069 -2070 2071 303 -2072 0 2069 -2070 2071 303 -2073 0 2069 -2070 2071 303 2074 0 c 1-1 --> 0 c (-b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ b^{1, 303}_0 ∧ -p_303) -> (-b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ -b^{1, 304}_0) c in CNF: c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ p_303 ∨ -b^{1, 304}_2 c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ p_303 ∨ -b^{1, 304}_1 c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ p_303 ∨ -b^{1, 304}_0 c in DIMACS: 2069 2070 -2071 303 -2072 0 2069 2070 -2071 303 -2073 0 2069 2070 -2071 303 -2074 0 c 0-1 --> -1 c (-b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ -b^{1, 303}_0 ∧ -p_303) -> ( b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ b^{1, 304}_0) c in CNF: c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ p_303 ∨ b^{1, 304}_2 c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ p_303 ∨ -b^{1, 304}_1 c b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ p_303 ∨ b^{1, 304}_0 c in DIMACS: 2069 2070 2071 303 2072 0 2069 2070 2071 303 -2073 0 2069 2070 2071 303 2074 0 c -1-1 --> -2 c ( b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ b^{1, 303}_0 ∧ -p_303) -> ( b^{1, 304}_2 ∧ b^{1, 304}_1 ∧ -b^{1, 304}_0) c in CNF: c -b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ p_303 ∨ b^{1, 304}_2 c -b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ p_303 ∨ b^{1, 304}_1 c -b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ p_303 ∨ -b^{1, 304}_0 c in DIMACS: -2069 2070 -2071 303 2072 0 -2069 2070 -2071 303 2073 0 -2069 2070 -2071 303 -2074 0 c -2-1 --> break c ( b^{1, 303}_2 ∧ b^{1, 303}_1 ∧ -b^{1, 303}_0 ∧ -p_303) -> break c in CNF: c -b^{1, 303}_2 ∨ -b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ p_303 ∨ break c in DIMACS: -2069 -2070 2071 303 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 303}_2 ∧ -b^{1, 303}_1 ∧ -b^{1, 303}_0 ∧ true) c in CNF: c -b^{1, 303}_2 ∨ b^{1, 303}_1 ∨ b^{1, 303}_0 ∨ false c in DIMACS: -2069 2070 2071 0 c 3 does not represent an automaton state. c -(-b^{1, 303}_2 ∧ b^{1, 303}_1 ∧ b^{1, 303}_0 ∧ true) c in CNF: c b^{1, 303}_2 ∨ -b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ false c in DIMACS: 2069 -2070 -2071 0 c -3 does not represent an automaton state. c -( b^{1, 303}_2 ∧ b^{1, 303}_1 ∧ b^{1, 303}_0 ∧ true) c in CNF: c -b^{1, 303}_2 ∨ -b^{1, 303}_1 ∨ -b^{1, 303}_0 ∨ false c in DIMACS: -2069 -2070 -2071 0 c i = 304 c -2+1 --> -1 c ( b^{1, 304}_2 ∧ b^{1, 304}_1 ∧ -b^{1, 304}_0 ∧ p_304) -> ( b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ b^{1, 305}_0) c in CNF: c -b^{1, 304}_2 ∨ -b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ -p_304 ∨ b^{1, 305}_2 c -b^{1, 304}_2 ∨ -b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ -p_304 ∨ -b^{1, 305}_1 c -b^{1, 304}_2 ∨ -b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ -p_304 ∨ b^{1, 305}_0 c in DIMACS: -2072 -2073 2074 -304 2075 0 -2072 -2073 2074 -304 -2076 0 -2072 -2073 2074 -304 2077 0 c -1+1 --> 0 c ( b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ b^{1, 304}_0 ∧ p_304) -> (-b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ -b^{1, 305}_0) c in CNF: c -b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ -p_304 ∨ -b^{1, 305}_2 c -b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ -p_304 ∨ -b^{1, 305}_1 c -b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ -p_304 ∨ -b^{1, 305}_0 c in DIMACS: -2072 2073 -2074 -304 -2075 0 -2072 2073 -2074 -304 -2076 0 -2072 2073 -2074 -304 -2077 0 c 0+1 --> 1 c (-b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ -b^{1, 304}_0 ∧ p_304) -> (-b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ b^{1, 305}_0) c in CNF: c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ -p_304 ∨ -b^{1, 305}_2 c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ -p_304 ∨ -b^{1, 305}_1 c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ -p_304 ∨ b^{1, 305}_0 c in DIMACS: 2072 2073 2074 -304 -2075 0 2072 2073 2074 -304 -2076 0 2072 2073 2074 -304 2077 0 c 1+1 --> 2 c (-b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ b^{1, 304}_0 ∧ p_304) -> (-b^{1, 305}_2 ∧ b^{1, 305}_1 ∧ -b^{1, 305}_0) c in CNF: c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ -p_304 ∨ -b^{1, 305}_2 c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ -p_304 ∨ b^{1, 305}_1 c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ -p_304 ∨ -b^{1, 305}_0 c in DIMACS: 2072 2073 -2074 -304 -2075 0 2072 2073 -2074 -304 2076 0 2072 2073 -2074 -304 -2077 0 c 2+1 --> break c (-b^{1, 304}_2 ∧ b^{1, 304}_1 ∧ -b^{1, 304}_0 ∧ p_304) -> break c in CNF: c b^{1, 304}_2 ∨ -b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ -p_304 ∨ break c in DIMACS: 2072 -2073 2074 -304 1162 0 c 2-1 --> 1 c (-b^{1, 304}_2 ∧ b^{1, 304}_1 ∧ -b^{1, 304}_0 ∧ -p_304) -> (-b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ b^{1, 305}_0) c in CNF: c b^{1, 304}_2 ∨ -b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ p_304 ∨ -b^{1, 305}_2 c b^{1, 304}_2 ∨ -b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ p_304 ∨ -b^{1, 305}_1 c b^{1, 304}_2 ∨ -b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ p_304 ∨ b^{1, 305}_0 c in DIMACS: 2072 -2073 2074 304 -2075 0 2072 -2073 2074 304 -2076 0 2072 -2073 2074 304 2077 0 c 1-1 --> 0 c (-b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ b^{1, 304}_0 ∧ -p_304) -> (-b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ -b^{1, 305}_0) c in CNF: c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ p_304 ∨ -b^{1, 305}_2 c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ p_304 ∨ -b^{1, 305}_1 c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ p_304 ∨ -b^{1, 305}_0 c in DIMACS: 2072 2073 -2074 304 -2075 0 2072 2073 -2074 304 -2076 0 2072 2073 -2074 304 -2077 0 c 0-1 --> -1 c (-b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ -b^{1, 304}_0 ∧ -p_304) -> ( b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ b^{1, 305}_0) c in CNF: c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ p_304 ∨ b^{1, 305}_2 c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ p_304 ∨ -b^{1, 305}_1 c b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ p_304 ∨ b^{1, 305}_0 c in DIMACS: 2072 2073 2074 304 2075 0 2072 2073 2074 304 -2076 0 2072 2073 2074 304 2077 0 c -1-1 --> -2 c ( b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ b^{1, 304}_0 ∧ -p_304) -> ( b^{1, 305}_2 ∧ b^{1, 305}_1 ∧ -b^{1, 305}_0) c in CNF: c -b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ p_304 ∨ b^{1, 305}_2 c -b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ p_304 ∨ b^{1, 305}_1 c -b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ p_304 ∨ -b^{1, 305}_0 c in DIMACS: -2072 2073 -2074 304 2075 0 -2072 2073 -2074 304 2076 0 -2072 2073 -2074 304 -2077 0 c -2-1 --> break c ( b^{1, 304}_2 ∧ b^{1, 304}_1 ∧ -b^{1, 304}_0 ∧ -p_304) -> break c in CNF: c -b^{1, 304}_2 ∨ -b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ p_304 ∨ break c in DIMACS: -2072 -2073 2074 304 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 304}_2 ∧ -b^{1, 304}_1 ∧ -b^{1, 304}_0 ∧ true) c in CNF: c -b^{1, 304}_2 ∨ b^{1, 304}_1 ∨ b^{1, 304}_0 ∨ false c in DIMACS: -2072 2073 2074 0 c 3 does not represent an automaton state. c -(-b^{1, 304}_2 ∧ b^{1, 304}_1 ∧ b^{1, 304}_0 ∧ true) c in CNF: c b^{1, 304}_2 ∨ -b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ false c in DIMACS: 2072 -2073 -2074 0 c -3 does not represent an automaton state. c -( b^{1, 304}_2 ∧ b^{1, 304}_1 ∧ b^{1, 304}_0 ∧ true) c in CNF: c -b^{1, 304}_2 ∨ -b^{1, 304}_1 ∨ -b^{1, 304}_0 ∨ false c in DIMACS: -2072 -2073 -2074 0 c i = 305 c -2+1 --> -1 c ( b^{1, 305}_2 ∧ b^{1, 305}_1 ∧ -b^{1, 305}_0 ∧ p_305) -> ( b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ b^{1, 306}_0) c in CNF: c -b^{1, 305}_2 ∨ -b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ -p_305 ∨ b^{1, 306}_2 c -b^{1, 305}_2 ∨ -b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ -p_305 ∨ -b^{1, 306}_1 c -b^{1, 305}_2 ∨ -b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ -p_305 ∨ b^{1, 306}_0 c in DIMACS: -2075 -2076 2077 -305 2078 0 -2075 -2076 2077 -305 -2079 0 -2075 -2076 2077 -305 2080 0 c -1+1 --> 0 c ( b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ b^{1, 305}_0 ∧ p_305) -> (-b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ -b^{1, 306}_0) c in CNF: c -b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ -p_305 ∨ -b^{1, 306}_2 c -b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ -p_305 ∨ -b^{1, 306}_1 c -b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ -p_305 ∨ -b^{1, 306}_0 c in DIMACS: -2075 2076 -2077 -305 -2078 0 -2075 2076 -2077 -305 -2079 0 -2075 2076 -2077 -305 -2080 0 c 0+1 --> 1 c (-b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ -b^{1, 305}_0 ∧ p_305) -> (-b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ b^{1, 306}_0) c in CNF: c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ -p_305 ∨ -b^{1, 306}_2 c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ -p_305 ∨ -b^{1, 306}_1 c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ -p_305 ∨ b^{1, 306}_0 c in DIMACS: 2075 2076 2077 -305 -2078 0 2075 2076 2077 -305 -2079 0 2075 2076 2077 -305 2080 0 c 1+1 --> 2 c (-b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ b^{1, 305}_0 ∧ p_305) -> (-b^{1, 306}_2 ∧ b^{1, 306}_1 ∧ -b^{1, 306}_0) c in CNF: c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ -p_305 ∨ -b^{1, 306}_2 c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ -p_305 ∨ b^{1, 306}_1 c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ -p_305 ∨ -b^{1, 306}_0 c in DIMACS: 2075 2076 -2077 -305 -2078 0 2075 2076 -2077 -305 2079 0 2075 2076 -2077 -305 -2080 0 c 2+1 --> break c (-b^{1, 305}_2 ∧ b^{1, 305}_1 ∧ -b^{1, 305}_0 ∧ p_305) -> break c in CNF: c b^{1, 305}_2 ∨ -b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ -p_305 ∨ break c in DIMACS: 2075 -2076 2077 -305 1162 0 c 2-1 --> 1 c (-b^{1, 305}_2 ∧ b^{1, 305}_1 ∧ -b^{1, 305}_0 ∧ -p_305) -> (-b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ b^{1, 306}_0) c in CNF: c b^{1, 305}_2 ∨ -b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ p_305 ∨ -b^{1, 306}_2 c b^{1, 305}_2 ∨ -b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ p_305 ∨ -b^{1, 306}_1 c b^{1, 305}_2 ∨ -b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ p_305 ∨ b^{1, 306}_0 c in DIMACS: 2075 -2076 2077 305 -2078 0 2075 -2076 2077 305 -2079 0 2075 -2076 2077 305 2080 0 c 1-1 --> 0 c (-b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ b^{1, 305}_0 ∧ -p_305) -> (-b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ -b^{1, 306}_0) c in CNF: c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ p_305 ∨ -b^{1, 306}_2 c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ p_305 ∨ -b^{1, 306}_1 c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ p_305 ∨ -b^{1, 306}_0 c in DIMACS: 2075 2076 -2077 305 -2078 0 2075 2076 -2077 305 -2079 0 2075 2076 -2077 305 -2080 0 c 0-1 --> -1 c (-b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ -b^{1, 305}_0 ∧ -p_305) -> ( b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ b^{1, 306}_0) c in CNF: c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ p_305 ∨ b^{1, 306}_2 c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ p_305 ∨ -b^{1, 306}_1 c b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ p_305 ∨ b^{1, 306}_0 c in DIMACS: 2075 2076 2077 305 2078 0 2075 2076 2077 305 -2079 0 2075 2076 2077 305 2080 0 c -1-1 --> -2 c ( b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ b^{1, 305}_0 ∧ -p_305) -> ( b^{1, 306}_2 ∧ b^{1, 306}_1 ∧ -b^{1, 306}_0) c in CNF: c -b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ p_305 ∨ b^{1, 306}_2 c -b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ p_305 ∨ b^{1, 306}_1 c -b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ p_305 ∨ -b^{1, 306}_0 c in DIMACS: -2075 2076 -2077 305 2078 0 -2075 2076 -2077 305 2079 0 -2075 2076 -2077 305 -2080 0 c -2-1 --> break c ( b^{1, 305}_2 ∧ b^{1, 305}_1 ∧ -b^{1, 305}_0 ∧ -p_305) -> break c in CNF: c -b^{1, 305}_2 ∨ -b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ p_305 ∨ break c in DIMACS: -2075 -2076 2077 305 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 305}_2 ∧ -b^{1, 305}_1 ∧ -b^{1, 305}_0 ∧ true) c in CNF: c -b^{1, 305}_2 ∨ b^{1, 305}_1 ∨ b^{1, 305}_0 ∨ false c in DIMACS: -2075 2076 2077 0 c 3 does not represent an automaton state. c -(-b^{1, 305}_2 ∧ b^{1, 305}_1 ∧ b^{1, 305}_0 ∧ true) c in CNF: c b^{1, 305}_2 ∨ -b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ false c in DIMACS: 2075 -2076 -2077 0 c -3 does not represent an automaton state. c -( b^{1, 305}_2 ∧ b^{1, 305}_1 ∧ b^{1, 305}_0 ∧ true) c in CNF: c -b^{1, 305}_2 ∨ -b^{1, 305}_1 ∨ -b^{1, 305}_0 ∨ false c in DIMACS: -2075 -2076 -2077 0 c i = 306 c -2+1 --> -1 c ( b^{1, 306}_2 ∧ b^{1, 306}_1 ∧ -b^{1, 306}_0 ∧ p_306) -> ( b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ b^{1, 307}_0) c in CNF: c -b^{1, 306}_2 ∨ -b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ -p_306 ∨ b^{1, 307}_2 c -b^{1, 306}_2 ∨ -b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ -p_306 ∨ -b^{1, 307}_1 c -b^{1, 306}_2 ∨ -b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ -p_306 ∨ b^{1, 307}_0 c in DIMACS: -2078 -2079 2080 -306 2081 0 -2078 -2079 2080 -306 -2082 0 -2078 -2079 2080 -306 2083 0 c -1+1 --> 0 c ( b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ b^{1, 306}_0 ∧ p_306) -> (-b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ -b^{1, 307}_0) c in CNF: c -b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ -p_306 ∨ -b^{1, 307}_2 c -b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ -p_306 ∨ -b^{1, 307}_1 c -b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ -p_306 ∨ -b^{1, 307}_0 c in DIMACS: -2078 2079 -2080 -306 -2081 0 -2078 2079 -2080 -306 -2082 0 -2078 2079 -2080 -306 -2083 0 c 0+1 --> 1 c (-b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ -b^{1, 306}_0 ∧ p_306) -> (-b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ b^{1, 307}_0) c in CNF: c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ -p_306 ∨ -b^{1, 307}_2 c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ -p_306 ∨ -b^{1, 307}_1 c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ -p_306 ∨ b^{1, 307}_0 c in DIMACS: 2078 2079 2080 -306 -2081 0 2078 2079 2080 -306 -2082 0 2078 2079 2080 -306 2083 0 c 1+1 --> 2 c (-b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ b^{1, 306}_0 ∧ p_306) -> (-b^{1, 307}_2 ∧ b^{1, 307}_1 ∧ -b^{1, 307}_0) c in CNF: c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ -p_306 ∨ -b^{1, 307}_2 c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ -p_306 ∨ b^{1, 307}_1 c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ -p_306 ∨ -b^{1, 307}_0 c in DIMACS: 2078 2079 -2080 -306 -2081 0 2078 2079 -2080 -306 2082 0 2078 2079 -2080 -306 -2083 0 c 2+1 --> break c (-b^{1, 306}_2 ∧ b^{1, 306}_1 ∧ -b^{1, 306}_0 ∧ p_306) -> break c in CNF: c b^{1, 306}_2 ∨ -b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ -p_306 ∨ break c in DIMACS: 2078 -2079 2080 -306 1162 0 c 2-1 --> 1 c (-b^{1, 306}_2 ∧ b^{1, 306}_1 ∧ -b^{1, 306}_0 ∧ -p_306) -> (-b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ b^{1, 307}_0) c in CNF: c b^{1, 306}_2 ∨ -b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ p_306 ∨ -b^{1, 307}_2 c b^{1, 306}_2 ∨ -b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ p_306 ∨ -b^{1, 307}_1 c b^{1, 306}_2 ∨ -b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ p_306 ∨ b^{1, 307}_0 c in DIMACS: 2078 -2079 2080 306 -2081 0 2078 -2079 2080 306 -2082 0 2078 -2079 2080 306 2083 0 c 1-1 --> 0 c (-b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ b^{1, 306}_0 ∧ -p_306) -> (-b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ -b^{1, 307}_0) c in CNF: c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ p_306 ∨ -b^{1, 307}_2 c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ p_306 ∨ -b^{1, 307}_1 c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ p_306 ∨ -b^{1, 307}_0 c in DIMACS: 2078 2079 -2080 306 -2081 0 2078 2079 -2080 306 -2082 0 2078 2079 -2080 306 -2083 0 c 0-1 --> -1 c (-b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ -b^{1, 306}_0 ∧ -p_306) -> ( b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ b^{1, 307}_0) c in CNF: c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ p_306 ∨ b^{1, 307}_2 c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ p_306 ∨ -b^{1, 307}_1 c b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ p_306 ∨ b^{1, 307}_0 c in DIMACS: 2078 2079 2080 306 2081 0 2078 2079 2080 306 -2082 0 2078 2079 2080 306 2083 0 c -1-1 --> -2 c ( b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ b^{1, 306}_0 ∧ -p_306) -> ( b^{1, 307}_2 ∧ b^{1, 307}_1 ∧ -b^{1, 307}_0) c in CNF: c -b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ p_306 ∨ b^{1, 307}_2 c -b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ p_306 ∨ b^{1, 307}_1 c -b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ p_306 ∨ -b^{1, 307}_0 c in DIMACS: -2078 2079 -2080 306 2081 0 -2078 2079 -2080 306 2082 0 -2078 2079 -2080 306 -2083 0 c -2-1 --> break c ( b^{1, 306}_2 ∧ b^{1, 306}_1 ∧ -b^{1, 306}_0 ∧ -p_306) -> break c in CNF: c -b^{1, 306}_2 ∨ -b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ p_306 ∨ break c in DIMACS: -2078 -2079 2080 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 306}_2 ∧ -b^{1, 306}_1 ∧ -b^{1, 306}_0 ∧ true) c in CNF: c -b^{1, 306}_2 ∨ b^{1, 306}_1 ∨ b^{1, 306}_0 ∨ false c in DIMACS: -2078 2079 2080 0 c 3 does not represent an automaton state. c -(-b^{1, 306}_2 ∧ b^{1, 306}_1 ∧ b^{1, 306}_0 ∧ true) c in CNF: c b^{1, 306}_2 ∨ -b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ false c in DIMACS: 2078 -2079 -2080 0 c -3 does not represent an automaton state. c -( b^{1, 306}_2 ∧ b^{1, 306}_1 ∧ b^{1, 306}_0 ∧ true) c in CNF: c -b^{1, 306}_2 ∨ -b^{1, 306}_1 ∨ -b^{1, 306}_0 ∨ false c in DIMACS: -2078 -2079 -2080 0 c i = 307 c -2+1 --> -1 c ( b^{1, 307}_2 ∧ b^{1, 307}_1 ∧ -b^{1, 307}_0 ∧ p_307) -> ( b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ b^{1, 308}_0) c in CNF: c -b^{1, 307}_2 ∨ -b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ -p_307 ∨ b^{1, 308}_2 c -b^{1, 307}_2 ∨ -b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ -p_307 ∨ -b^{1, 308}_1 c -b^{1, 307}_2 ∨ -b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ -p_307 ∨ b^{1, 308}_0 c in DIMACS: -2081 -2082 2083 -307 2084 0 -2081 -2082 2083 -307 -2085 0 -2081 -2082 2083 -307 2086 0 c -1+1 --> 0 c ( b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ b^{1, 307}_0 ∧ p_307) -> (-b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ -b^{1, 308}_0) c in CNF: c -b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ -p_307 ∨ -b^{1, 308}_2 c -b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ -p_307 ∨ -b^{1, 308}_1 c -b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ -p_307 ∨ -b^{1, 308}_0 c in DIMACS: -2081 2082 -2083 -307 -2084 0 -2081 2082 -2083 -307 -2085 0 -2081 2082 -2083 -307 -2086 0 c 0+1 --> 1 c (-b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ -b^{1, 307}_0 ∧ p_307) -> (-b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ b^{1, 308}_0) c in CNF: c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ -p_307 ∨ -b^{1, 308}_2 c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ -p_307 ∨ -b^{1, 308}_1 c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ -p_307 ∨ b^{1, 308}_0 c in DIMACS: 2081 2082 2083 -307 -2084 0 2081 2082 2083 -307 -2085 0 2081 2082 2083 -307 2086 0 c 1+1 --> 2 c (-b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ b^{1, 307}_0 ∧ p_307) -> (-b^{1, 308}_2 ∧ b^{1, 308}_1 ∧ -b^{1, 308}_0) c in CNF: c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ -p_307 ∨ -b^{1, 308}_2 c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ -p_307 ∨ b^{1, 308}_1 c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ -p_307 ∨ -b^{1, 308}_0 c in DIMACS: 2081 2082 -2083 -307 -2084 0 2081 2082 -2083 -307 2085 0 2081 2082 -2083 -307 -2086 0 c 2+1 --> break c (-b^{1, 307}_2 ∧ b^{1, 307}_1 ∧ -b^{1, 307}_0 ∧ p_307) -> break c in CNF: c b^{1, 307}_2 ∨ -b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ -p_307 ∨ break c in DIMACS: 2081 -2082 2083 -307 1162 0 c 2-1 --> 1 c (-b^{1, 307}_2 ∧ b^{1, 307}_1 ∧ -b^{1, 307}_0 ∧ -p_307) -> (-b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ b^{1, 308}_0) c in CNF: c b^{1, 307}_2 ∨ -b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ p_307 ∨ -b^{1, 308}_2 c b^{1, 307}_2 ∨ -b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ p_307 ∨ -b^{1, 308}_1 c b^{1, 307}_2 ∨ -b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ p_307 ∨ b^{1, 308}_0 c in DIMACS: 2081 -2082 2083 307 -2084 0 2081 -2082 2083 307 -2085 0 2081 -2082 2083 307 2086 0 c 1-1 --> 0 c (-b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ b^{1, 307}_0 ∧ -p_307) -> (-b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ -b^{1, 308}_0) c in CNF: c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ p_307 ∨ -b^{1, 308}_2 c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ p_307 ∨ -b^{1, 308}_1 c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ p_307 ∨ -b^{1, 308}_0 c in DIMACS: 2081 2082 -2083 307 -2084 0 2081 2082 -2083 307 -2085 0 2081 2082 -2083 307 -2086 0 c 0-1 --> -1 c (-b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ -b^{1, 307}_0 ∧ -p_307) -> ( b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ b^{1, 308}_0) c in CNF: c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ p_307 ∨ b^{1, 308}_2 c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ p_307 ∨ -b^{1, 308}_1 c b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ p_307 ∨ b^{1, 308}_0 c in DIMACS: 2081 2082 2083 307 2084 0 2081 2082 2083 307 -2085 0 2081 2082 2083 307 2086 0 c -1-1 --> -2 c ( b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ b^{1, 307}_0 ∧ -p_307) -> ( b^{1, 308}_2 ∧ b^{1, 308}_1 ∧ -b^{1, 308}_0) c in CNF: c -b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ p_307 ∨ b^{1, 308}_2 c -b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ p_307 ∨ b^{1, 308}_1 c -b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ p_307 ∨ -b^{1, 308}_0 c in DIMACS: -2081 2082 -2083 307 2084 0 -2081 2082 -2083 307 2085 0 -2081 2082 -2083 307 -2086 0 c -2-1 --> break c ( b^{1, 307}_2 ∧ b^{1, 307}_1 ∧ -b^{1, 307}_0 ∧ -p_307) -> break c in CNF: c -b^{1, 307}_2 ∨ -b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ p_307 ∨ break c in DIMACS: -2081 -2082 2083 307 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 307}_2 ∧ -b^{1, 307}_1 ∧ -b^{1, 307}_0 ∧ true) c in CNF: c -b^{1, 307}_2 ∨ b^{1, 307}_1 ∨ b^{1, 307}_0 ∨ false c in DIMACS: -2081 2082 2083 0 c 3 does not represent an automaton state. c -(-b^{1, 307}_2 ∧ b^{1, 307}_1 ∧ b^{1, 307}_0 ∧ true) c in CNF: c b^{1, 307}_2 ∨ -b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ false c in DIMACS: 2081 -2082 -2083 0 c -3 does not represent an automaton state. c -( b^{1, 307}_2 ∧ b^{1, 307}_1 ∧ b^{1, 307}_0 ∧ true) c in CNF: c -b^{1, 307}_2 ∨ -b^{1, 307}_1 ∨ -b^{1, 307}_0 ∨ false c in DIMACS: -2081 -2082 -2083 0 c i = 308 c -2+1 --> -1 c ( b^{1, 308}_2 ∧ b^{1, 308}_1 ∧ -b^{1, 308}_0 ∧ p_308) -> ( b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ b^{1, 309}_0) c in CNF: c -b^{1, 308}_2 ∨ -b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ -p_308 ∨ b^{1, 309}_2 c -b^{1, 308}_2 ∨ -b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ -p_308 ∨ -b^{1, 309}_1 c -b^{1, 308}_2 ∨ -b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ -p_308 ∨ b^{1, 309}_0 c in DIMACS: -2084 -2085 2086 -308 2087 0 -2084 -2085 2086 -308 -2088 0 -2084 -2085 2086 -308 2089 0 c -1+1 --> 0 c ( b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ b^{1, 308}_0 ∧ p_308) -> (-b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ -b^{1, 309}_0) c in CNF: c -b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ -p_308 ∨ -b^{1, 309}_2 c -b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ -p_308 ∨ -b^{1, 309}_1 c -b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ -p_308 ∨ -b^{1, 309}_0 c in DIMACS: -2084 2085 -2086 -308 -2087 0 -2084 2085 -2086 -308 -2088 0 -2084 2085 -2086 -308 -2089 0 c 0+1 --> 1 c (-b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ -b^{1, 308}_0 ∧ p_308) -> (-b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ b^{1, 309}_0) c in CNF: c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ -p_308 ∨ -b^{1, 309}_2 c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ -p_308 ∨ -b^{1, 309}_1 c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ -p_308 ∨ b^{1, 309}_0 c in DIMACS: 2084 2085 2086 -308 -2087 0 2084 2085 2086 -308 -2088 0 2084 2085 2086 -308 2089 0 c 1+1 --> 2 c (-b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ b^{1, 308}_0 ∧ p_308) -> (-b^{1, 309}_2 ∧ b^{1, 309}_1 ∧ -b^{1, 309}_0) c in CNF: c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ -p_308 ∨ -b^{1, 309}_2 c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ -p_308 ∨ b^{1, 309}_1 c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ -p_308 ∨ -b^{1, 309}_0 c in DIMACS: 2084 2085 -2086 -308 -2087 0 2084 2085 -2086 -308 2088 0 2084 2085 -2086 -308 -2089 0 c 2+1 --> break c (-b^{1, 308}_2 ∧ b^{1, 308}_1 ∧ -b^{1, 308}_0 ∧ p_308) -> break c in CNF: c b^{1, 308}_2 ∨ -b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ -p_308 ∨ break c in DIMACS: 2084 -2085 2086 -308 1162 0 c 2-1 --> 1 c (-b^{1, 308}_2 ∧ b^{1, 308}_1 ∧ -b^{1, 308}_0 ∧ -p_308) -> (-b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ b^{1, 309}_0) c in CNF: c b^{1, 308}_2 ∨ -b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ p_308 ∨ -b^{1, 309}_2 c b^{1, 308}_2 ∨ -b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ p_308 ∨ -b^{1, 309}_1 c b^{1, 308}_2 ∨ -b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ p_308 ∨ b^{1, 309}_0 c in DIMACS: 2084 -2085 2086 308 -2087 0 2084 -2085 2086 308 -2088 0 2084 -2085 2086 308 2089 0 c 1-1 --> 0 c (-b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ b^{1, 308}_0 ∧ -p_308) -> (-b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ -b^{1, 309}_0) c in CNF: c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ p_308 ∨ -b^{1, 309}_2 c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ p_308 ∨ -b^{1, 309}_1 c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ p_308 ∨ -b^{1, 309}_0 c in DIMACS: 2084 2085 -2086 308 -2087 0 2084 2085 -2086 308 -2088 0 2084 2085 -2086 308 -2089 0 c 0-1 --> -1 c (-b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ -b^{1, 308}_0 ∧ -p_308) -> ( b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ b^{1, 309}_0) c in CNF: c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ p_308 ∨ b^{1, 309}_2 c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ p_308 ∨ -b^{1, 309}_1 c b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ p_308 ∨ b^{1, 309}_0 c in DIMACS: 2084 2085 2086 308 2087 0 2084 2085 2086 308 -2088 0 2084 2085 2086 308 2089 0 c -1-1 --> -2 c ( b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ b^{1, 308}_0 ∧ -p_308) -> ( b^{1, 309}_2 ∧ b^{1, 309}_1 ∧ -b^{1, 309}_0) c in CNF: c -b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ p_308 ∨ b^{1, 309}_2 c -b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ p_308 ∨ b^{1, 309}_1 c -b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ p_308 ∨ -b^{1, 309}_0 c in DIMACS: -2084 2085 -2086 308 2087 0 -2084 2085 -2086 308 2088 0 -2084 2085 -2086 308 -2089 0 c -2-1 --> break c ( b^{1, 308}_2 ∧ b^{1, 308}_1 ∧ -b^{1, 308}_0 ∧ -p_308) -> break c in CNF: c -b^{1, 308}_2 ∨ -b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ p_308 ∨ break c in DIMACS: -2084 -2085 2086 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 308}_2 ∧ -b^{1, 308}_1 ∧ -b^{1, 308}_0 ∧ true) c in CNF: c -b^{1, 308}_2 ∨ b^{1, 308}_1 ∨ b^{1, 308}_0 ∨ false c in DIMACS: -2084 2085 2086 0 c 3 does not represent an automaton state. c -(-b^{1, 308}_2 ∧ b^{1, 308}_1 ∧ b^{1, 308}_0 ∧ true) c in CNF: c b^{1, 308}_2 ∨ -b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ false c in DIMACS: 2084 -2085 -2086 0 c -3 does not represent an automaton state. c -( b^{1, 308}_2 ∧ b^{1, 308}_1 ∧ b^{1, 308}_0 ∧ true) c in CNF: c -b^{1, 308}_2 ∨ -b^{1, 308}_1 ∨ -b^{1, 308}_0 ∨ false c in DIMACS: -2084 -2085 -2086 0 c i = 309 c -2+1 --> -1 c ( b^{1, 309}_2 ∧ b^{1, 309}_1 ∧ -b^{1, 309}_0 ∧ p_309) -> ( b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ b^{1, 310}_0) c in CNF: c -b^{1, 309}_2 ∨ -b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ -p_309 ∨ b^{1, 310}_2 c -b^{1, 309}_2 ∨ -b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ -p_309 ∨ -b^{1, 310}_1 c -b^{1, 309}_2 ∨ -b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ -p_309 ∨ b^{1, 310}_0 c in DIMACS: -2087 -2088 2089 -309 2090 0 -2087 -2088 2089 -309 -2091 0 -2087 -2088 2089 -309 2092 0 c -1+1 --> 0 c ( b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ b^{1, 309}_0 ∧ p_309) -> (-b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ -b^{1, 310}_0) c in CNF: c -b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ -p_309 ∨ -b^{1, 310}_2 c -b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ -p_309 ∨ -b^{1, 310}_1 c -b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ -p_309 ∨ -b^{1, 310}_0 c in DIMACS: -2087 2088 -2089 -309 -2090 0 -2087 2088 -2089 -309 -2091 0 -2087 2088 -2089 -309 -2092 0 c 0+1 --> 1 c (-b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ -b^{1, 309}_0 ∧ p_309) -> (-b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ b^{1, 310}_0) c in CNF: c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ -p_309 ∨ -b^{1, 310}_2 c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ -p_309 ∨ -b^{1, 310}_1 c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ -p_309 ∨ b^{1, 310}_0 c in DIMACS: 2087 2088 2089 -309 -2090 0 2087 2088 2089 -309 -2091 0 2087 2088 2089 -309 2092 0 c 1+1 --> 2 c (-b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ b^{1, 309}_0 ∧ p_309) -> (-b^{1, 310}_2 ∧ b^{1, 310}_1 ∧ -b^{1, 310}_0) c in CNF: c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ -p_309 ∨ -b^{1, 310}_2 c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ -p_309 ∨ b^{1, 310}_1 c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ -p_309 ∨ -b^{1, 310}_0 c in DIMACS: 2087 2088 -2089 -309 -2090 0 2087 2088 -2089 -309 2091 0 2087 2088 -2089 -309 -2092 0 c 2+1 --> break c (-b^{1, 309}_2 ∧ b^{1, 309}_1 ∧ -b^{1, 309}_0 ∧ p_309) -> break c in CNF: c b^{1, 309}_2 ∨ -b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ -p_309 ∨ break c in DIMACS: 2087 -2088 2089 -309 1162 0 c 2-1 --> 1 c (-b^{1, 309}_2 ∧ b^{1, 309}_1 ∧ -b^{1, 309}_0 ∧ -p_309) -> (-b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ b^{1, 310}_0) c in CNF: c b^{1, 309}_2 ∨ -b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ p_309 ∨ -b^{1, 310}_2 c b^{1, 309}_2 ∨ -b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ p_309 ∨ -b^{1, 310}_1 c b^{1, 309}_2 ∨ -b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ p_309 ∨ b^{1, 310}_0 c in DIMACS: 2087 -2088 2089 309 -2090 0 2087 -2088 2089 309 -2091 0 2087 -2088 2089 309 2092 0 c 1-1 --> 0 c (-b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ b^{1, 309}_0 ∧ -p_309) -> (-b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ -b^{1, 310}_0) c in CNF: c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ p_309 ∨ -b^{1, 310}_2 c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ p_309 ∨ -b^{1, 310}_1 c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ p_309 ∨ -b^{1, 310}_0 c in DIMACS: 2087 2088 -2089 309 -2090 0 2087 2088 -2089 309 -2091 0 2087 2088 -2089 309 -2092 0 c 0-1 --> -1 c (-b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ -b^{1, 309}_0 ∧ -p_309) -> ( b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ b^{1, 310}_0) c in CNF: c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ p_309 ∨ b^{1, 310}_2 c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ p_309 ∨ -b^{1, 310}_1 c b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ p_309 ∨ b^{1, 310}_0 c in DIMACS: 2087 2088 2089 309 2090 0 2087 2088 2089 309 -2091 0 2087 2088 2089 309 2092 0 c -1-1 --> -2 c ( b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ b^{1, 309}_0 ∧ -p_309) -> ( b^{1, 310}_2 ∧ b^{1, 310}_1 ∧ -b^{1, 310}_0) c in CNF: c -b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ p_309 ∨ b^{1, 310}_2 c -b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ p_309 ∨ b^{1, 310}_1 c -b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ p_309 ∨ -b^{1, 310}_0 c in DIMACS: -2087 2088 -2089 309 2090 0 -2087 2088 -2089 309 2091 0 -2087 2088 -2089 309 -2092 0 c -2-1 --> break c ( b^{1, 309}_2 ∧ b^{1, 309}_1 ∧ -b^{1, 309}_0 ∧ -p_309) -> break c in CNF: c -b^{1, 309}_2 ∨ -b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ p_309 ∨ break c in DIMACS: -2087 -2088 2089 309 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 309}_2 ∧ -b^{1, 309}_1 ∧ -b^{1, 309}_0 ∧ true) c in CNF: c -b^{1, 309}_2 ∨ b^{1, 309}_1 ∨ b^{1, 309}_0 ∨ false c in DIMACS: -2087 2088 2089 0 c 3 does not represent an automaton state. c -(-b^{1, 309}_2 ∧ b^{1, 309}_1 ∧ b^{1, 309}_0 ∧ true) c in CNF: c b^{1, 309}_2 ∨ -b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ false c in DIMACS: 2087 -2088 -2089 0 c -3 does not represent an automaton state. c -( b^{1, 309}_2 ∧ b^{1, 309}_1 ∧ b^{1, 309}_0 ∧ true) c in CNF: c -b^{1, 309}_2 ∨ -b^{1, 309}_1 ∨ -b^{1, 309}_0 ∨ false c in DIMACS: -2087 -2088 -2089 0 c i = 310 c -2+1 --> -1 c ( b^{1, 310}_2 ∧ b^{1, 310}_1 ∧ -b^{1, 310}_0 ∧ p_310) -> ( b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ b^{1, 311}_0) c in CNF: c -b^{1, 310}_2 ∨ -b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ -p_310 ∨ b^{1, 311}_2 c -b^{1, 310}_2 ∨ -b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ -p_310 ∨ -b^{1, 311}_1 c -b^{1, 310}_2 ∨ -b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ -p_310 ∨ b^{1, 311}_0 c in DIMACS: -2090 -2091 2092 -310 2093 0 -2090 -2091 2092 -310 -2094 0 -2090 -2091 2092 -310 2095 0 c -1+1 --> 0 c ( b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ b^{1, 310}_0 ∧ p_310) -> (-b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ -b^{1, 311}_0) c in CNF: c -b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ -p_310 ∨ -b^{1, 311}_2 c -b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ -p_310 ∨ -b^{1, 311}_1 c -b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ -p_310 ∨ -b^{1, 311}_0 c in DIMACS: -2090 2091 -2092 -310 -2093 0 -2090 2091 -2092 -310 -2094 0 -2090 2091 -2092 -310 -2095 0 c 0+1 --> 1 c (-b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ -b^{1, 310}_0 ∧ p_310) -> (-b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ b^{1, 311}_0) c in CNF: c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ -p_310 ∨ -b^{1, 311}_2 c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ -p_310 ∨ -b^{1, 311}_1 c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ -p_310 ∨ b^{1, 311}_0 c in DIMACS: 2090 2091 2092 -310 -2093 0 2090 2091 2092 -310 -2094 0 2090 2091 2092 -310 2095 0 c 1+1 --> 2 c (-b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ b^{1, 310}_0 ∧ p_310) -> (-b^{1, 311}_2 ∧ b^{1, 311}_1 ∧ -b^{1, 311}_0) c in CNF: c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ -p_310 ∨ -b^{1, 311}_2 c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ -p_310 ∨ b^{1, 311}_1 c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ -p_310 ∨ -b^{1, 311}_0 c in DIMACS: 2090 2091 -2092 -310 -2093 0 2090 2091 -2092 -310 2094 0 2090 2091 -2092 -310 -2095 0 c 2+1 --> break c (-b^{1, 310}_2 ∧ b^{1, 310}_1 ∧ -b^{1, 310}_0 ∧ p_310) -> break c in CNF: c b^{1, 310}_2 ∨ -b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ -p_310 ∨ break c in DIMACS: 2090 -2091 2092 -310 1162 0 c 2-1 --> 1 c (-b^{1, 310}_2 ∧ b^{1, 310}_1 ∧ -b^{1, 310}_0 ∧ -p_310) -> (-b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ b^{1, 311}_0) c in CNF: c b^{1, 310}_2 ∨ -b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ p_310 ∨ -b^{1, 311}_2 c b^{1, 310}_2 ∨ -b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ p_310 ∨ -b^{1, 311}_1 c b^{1, 310}_2 ∨ -b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ p_310 ∨ b^{1, 311}_0 c in DIMACS: 2090 -2091 2092 310 -2093 0 2090 -2091 2092 310 -2094 0 2090 -2091 2092 310 2095 0 c 1-1 --> 0 c (-b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ b^{1, 310}_0 ∧ -p_310) -> (-b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ -b^{1, 311}_0) c in CNF: c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ p_310 ∨ -b^{1, 311}_2 c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ p_310 ∨ -b^{1, 311}_1 c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ p_310 ∨ -b^{1, 311}_0 c in DIMACS: 2090 2091 -2092 310 -2093 0 2090 2091 -2092 310 -2094 0 2090 2091 -2092 310 -2095 0 c 0-1 --> -1 c (-b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ -b^{1, 310}_0 ∧ -p_310) -> ( b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ b^{1, 311}_0) c in CNF: c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ p_310 ∨ b^{1, 311}_2 c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ p_310 ∨ -b^{1, 311}_1 c b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ p_310 ∨ b^{1, 311}_0 c in DIMACS: 2090 2091 2092 310 2093 0 2090 2091 2092 310 -2094 0 2090 2091 2092 310 2095 0 c -1-1 --> -2 c ( b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ b^{1, 310}_0 ∧ -p_310) -> ( b^{1, 311}_2 ∧ b^{1, 311}_1 ∧ -b^{1, 311}_0) c in CNF: c -b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ p_310 ∨ b^{1, 311}_2 c -b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ p_310 ∨ b^{1, 311}_1 c -b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ p_310 ∨ -b^{1, 311}_0 c in DIMACS: -2090 2091 -2092 310 2093 0 -2090 2091 -2092 310 2094 0 -2090 2091 -2092 310 -2095 0 c -2-1 --> break c ( b^{1, 310}_2 ∧ b^{1, 310}_1 ∧ -b^{1, 310}_0 ∧ -p_310) -> break c in CNF: c -b^{1, 310}_2 ∨ -b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ p_310 ∨ break c in DIMACS: -2090 -2091 2092 310 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 310}_2 ∧ -b^{1, 310}_1 ∧ -b^{1, 310}_0 ∧ true) c in CNF: c -b^{1, 310}_2 ∨ b^{1, 310}_1 ∨ b^{1, 310}_0 ∨ false c in DIMACS: -2090 2091 2092 0 c 3 does not represent an automaton state. c -(-b^{1, 310}_2 ∧ b^{1, 310}_1 ∧ b^{1, 310}_0 ∧ true) c in CNF: c b^{1, 310}_2 ∨ -b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ false c in DIMACS: 2090 -2091 -2092 0 c -3 does not represent an automaton state. c -( b^{1, 310}_2 ∧ b^{1, 310}_1 ∧ b^{1, 310}_0 ∧ true) c in CNF: c -b^{1, 310}_2 ∨ -b^{1, 310}_1 ∨ -b^{1, 310}_0 ∨ false c in DIMACS: -2090 -2091 -2092 0 c i = 311 c -2+1 --> -1 c ( b^{1, 311}_2 ∧ b^{1, 311}_1 ∧ -b^{1, 311}_0 ∧ p_311) -> ( b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ b^{1, 312}_0) c in CNF: c -b^{1, 311}_2 ∨ -b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ -p_311 ∨ b^{1, 312}_2 c -b^{1, 311}_2 ∨ -b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ -p_311 ∨ -b^{1, 312}_1 c -b^{1, 311}_2 ∨ -b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ -p_311 ∨ b^{1, 312}_0 c in DIMACS: -2093 -2094 2095 -311 2096 0 -2093 -2094 2095 -311 -2097 0 -2093 -2094 2095 -311 2098 0 c -1+1 --> 0 c ( b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ b^{1, 311}_0 ∧ p_311) -> (-b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ -b^{1, 312}_0) c in CNF: c -b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ -p_311 ∨ -b^{1, 312}_2 c -b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ -p_311 ∨ -b^{1, 312}_1 c -b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ -p_311 ∨ -b^{1, 312}_0 c in DIMACS: -2093 2094 -2095 -311 -2096 0 -2093 2094 -2095 -311 -2097 0 -2093 2094 -2095 -311 -2098 0 c 0+1 --> 1 c (-b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ -b^{1, 311}_0 ∧ p_311) -> (-b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ b^{1, 312}_0) c in CNF: c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ -p_311 ∨ -b^{1, 312}_2 c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ -p_311 ∨ -b^{1, 312}_1 c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ -p_311 ∨ b^{1, 312}_0 c in DIMACS: 2093 2094 2095 -311 -2096 0 2093 2094 2095 -311 -2097 0 2093 2094 2095 -311 2098 0 c 1+1 --> 2 c (-b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ b^{1, 311}_0 ∧ p_311) -> (-b^{1, 312}_2 ∧ b^{1, 312}_1 ∧ -b^{1, 312}_0) c in CNF: c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ -p_311 ∨ -b^{1, 312}_2 c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ -p_311 ∨ b^{1, 312}_1 c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ -p_311 ∨ -b^{1, 312}_0 c in DIMACS: 2093 2094 -2095 -311 -2096 0 2093 2094 -2095 -311 2097 0 2093 2094 -2095 -311 -2098 0 c 2+1 --> break c (-b^{1, 311}_2 ∧ b^{1, 311}_1 ∧ -b^{1, 311}_0 ∧ p_311) -> break c in CNF: c b^{1, 311}_2 ∨ -b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ -p_311 ∨ break c in DIMACS: 2093 -2094 2095 -311 1162 0 c 2-1 --> 1 c (-b^{1, 311}_2 ∧ b^{1, 311}_1 ∧ -b^{1, 311}_0 ∧ -p_311) -> (-b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ b^{1, 312}_0) c in CNF: c b^{1, 311}_2 ∨ -b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ p_311 ∨ -b^{1, 312}_2 c b^{1, 311}_2 ∨ -b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ p_311 ∨ -b^{1, 312}_1 c b^{1, 311}_2 ∨ -b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ p_311 ∨ b^{1, 312}_0 c in DIMACS: 2093 -2094 2095 311 -2096 0 2093 -2094 2095 311 -2097 0 2093 -2094 2095 311 2098 0 c 1-1 --> 0 c (-b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ b^{1, 311}_0 ∧ -p_311) -> (-b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ -b^{1, 312}_0) c in CNF: c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ p_311 ∨ -b^{1, 312}_2 c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ p_311 ∨ -b^{1, 312}_1 c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ p_311 ∨ -b^{1, 312}_0 c in DIMACS: 2093 2094 -2095 311 -2096 0 2093 2094 -2095 311 -2097 0 2093 2094 -2095 311 -2098 0 c 0-1 --> -1 c (-b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ -b^{1, 311}_0 ∧ -p_311) -> ( b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ b^{1, 312}_0) c in CNF: c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ p_311 ∨ b^{1, 312}_2 c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ p_311 ∨ -b^{1, 312}_1 c b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ p_311 ∨ b^{1, 312}_0 c in DIMACS: 2093 2094 2095 311 2096 0 2093 2094 2095 311 -2097 0 2093 2094 2095 311 2098 0 c -1-1 --> -2 c ( b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ b^{1, 311}_0 ∧ -p_311) -> ( b^{1, 312}_2 ∧ b^{1, 312}_1 ∧ -b^{1, 312}_0) c in CNF: c -b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ p_311 ∨ b^{1, 312}_2 c -b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ p_311 ∨ b^{1, 312}_1 c -b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ p_311 ∨ -b^{1, 312}_0 c in DIMACS: -2093 2094 -2095 311 2096 0 -2093 2094 -2095 311 2097 0 -2093 2094 -2095 311 -2098 0 c -2-1 --> break c ( b^{1, 311}_2 ∧ b^{1, 311}_1 ∧ -b^{1, 311}_0 ∧ -p_311) -> break c in CNF: c -b^{1, 311}_2 ∨ -b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ p_311 ∨ break c in DIMACS: -2093 -2094 2095 311 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 311}_2 ∧ -b^{1, 311}_1 ∧ -b^{1, 311}_0 ∧ true) c in CNF: c -b^{1, 311}_2 ∨ b^{1, 311}_1 ∨ b^{1, 311}_0 ∨ false c in DIMACS: -2093 2094 2095 0 c 3 does not represent an automaton state. c -(-b^{1, 311}_2 ∧ b^{1, 311}_1 ∧ b^{1, 311}_0 ∧ true) c in CNF: c b^{1, 311}_2 ∨ -b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ false c in DIMACS: 2093 -2094 -2095 0 c -3 does not represent an automaton state. c -( b^{1, 311}_2 ∧ b^{1, 311}_1 ∧ b^{1, 311}_0 ∧ true) c in CNF: c -b^{1, 311}_2 ∨ -b^{1, 311}_1 ∨ -b^{1, 311}_0 ∨ false c in DIMACS: -2093 -2094 -2095 0 c i = 312 c -2+1 --> -1 c ( b^{1, 312}_2 ∧ b^{1, 312}_1 ∧ -b^{1, 312}_0 ∧ p_312) -> ( b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ b^{1, 313}_0) c in CNF: c -b^{1, 312}_2 ∨ -b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ -p_312 ∨ b^{1, 313}_2 c -b^{1, 312}_2 ∨ -b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ -p_312 ∨ -b^{1, 313}_1 c -b^{1, 312}_2 ∨ -b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ -p_312 ∨ b^{1, 313}_0 c in DIMACS: -2096 -2097 2098 -312 2099 0 -2096 -2097 2098 -312 -2100 0 -2096 -2097 2098 -312 2101 0 c -1+1 --> 0 c ( b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ b^{1, 312}_0 ∧ p_312) -> (-b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ -b^{1, 313}_0) c in CNF: c -b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ -p_312 ∨ -b^{1, 313}_2 c -b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ -p_312 ∨ -b^{1, 313}_1 c -b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ -p_312 ∨ -b^{1, 313}_0 c in DIMACS: -2096 2097 -2098 -312 -2099 0 -2096 2097 -2098 -312 -2100 0 -2096 2097 -2098 -312 -2101 0 c 0+1 --> 1 c (-b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ -b^{1, 312}_0 ∧ p_312) -> (-b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ b^{1, 313}_0) c in CNF: c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ -p_312 ∨ -b^{1, 313}_2 c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ -p_312 ∨ -b^{1, 313}_1 c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ -p_312 ∨ b^{1, 313}_0 c in DIMACS: 2096 2097 2098 -312 -2099 0 2096 2097 2098 -312 -2100 0 2096 2097 2098 -312 2101 0 c 1+1 --> 2 c (-b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ b^{1, 312}_0 ∧ p_312) -> (-b^{1, 313}_2 ∧ b^{1, 313}_1 ∧ -b^{1, 313}_0) c in CNF: c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ -p_312 ∨ -b^{1, 313}_2 c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ -p_312 ∨ b^{1, 313}_1 c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ -p_312 ∨ -b^{1, 313}_0 c in DIMACS: 2096 2097 -2098 -312 -2099 0 2096 2097 -2098 -312 2100 0 2096 2097 -2098 -312 -2101 0 c 2+1 --> break c (-b^{1, 312}_2 ∧ b^{1, 312}_1 ∧ -b^{1, 312}_0 ∧ p_312) -> break c in CNF: c b^{1, 312}_2 ∨ -b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ -p_312 ∨ break c in DIMACS: 2096 -2097 2098 -312 1162 0 c 2-1 --> 1 c (-b^{1, 312}_2 ∧ b^{1, 312}_1 ∧ -b^{1, 312}_0 ∧ -p_312) -> (-b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ b^{1, 313}_0) c in CNF: c b^{1, 312}_2 ∨ -b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ p_312 ∨ -b^{1, 313}_2 c b^{1, 312}_2 ∨ -b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ p_312 ∨ -b^{1, 313}_1 c b^{1, 312}_2 ∨ -b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ p_312 ∨ b^{1, 313}_0 c in DIMACS: 2096 -2097 2098 312 -2099 0 2096 -2097 2098 312 -2100 0 2096 -2097 2098 312 2101 0 c 1-1 --> 0 c (-b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ b^{1, 312}_0 ∧ -p_312) -> (-b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ -b^{1, 313}_0) c in CNF: c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ p_312 ∨ -b^{1, 313}_2 c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ p_312 ∨ -b^{1, 313}_1 c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ p_312 ∨ -b^{1, 313}_0 c in DIMACS: 2096 2097 -2098 312 -2099 0 2096 2097 -2098 312 -2100 0 2096 2097 -2098 312 -2101 0 c 0-1 --> -1 c (-b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ -b^{1, 312}_0 ∧ -p_312) -> ( b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ b^{1, 313}_0) c in CNF: c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ p_312 ∨ b^{1, 313}_2 c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ p_312 ∨ -b^{1, 313}_1 c b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ p_312 ∨ b^{1, 313}_0 c in DIMACS: 2096 2097 2098 312 2099 0 2096 2097 2098 312 -2100 0 2096 2097 2098 312 2101 0 c -1-1 --> -2 c ( b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ b^{1, 312}_0 ∧ -p_312) -> ( b^{1, 313}_2 ∧ b^{1, 313}_1 ∧ -b^{1, 313}_0) c in CNF: c -b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ p_312 ∨ b^{1, 313}_2 c -b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ p_312 ∨ b^{1, 313}_1 c -b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ p_312 ∨ -b^{1, 313}_0 c in DIMACS: -2096 2097 -2098 312 2099 0 -2096 2097 -2098 312 2100 0 -2096 2097 -2098 312 -2101 0 c -2-1 --> break c ( b^{1, 312}_2 ∧ b^{1, 312}_1 ∧ -b^{1, 312}_0 ∧ -p_312) -> break c in CNF: c -b^{1, 312}_2 ∨ -b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ p_312 ∨ break c in DIMACS: -2096 -2097 2098 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 312}_2 ∧ -b^{1, 312}_1 ∧ -b^{1, 312}_0 ∧ true) c in CNF: c -b^{1, 312}_2 ∨ b^{1, 312}_1 ∨ b^{1, 312}_0 ∨ false c in DIMACS: -2096 2097 2098 0 c 3 does not represent an automaton state. c -(-b^{1, 312}_2 ∧ b^{1, 312}_1 ∧ b^{1, 312}_0 ∧ true) c in CNF: c b^{1, 312}_2 ∨ -b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ false c in DIMACS: 2096 -2097 -2098 0 c -3 does not represent an automaton state. c -( b^{1, 312}_2 ∧ b^{1, 312}_1 ∧ b^{1, 312}_0 ∧ true) c in CNF: c -b^{1, 312}_2 ∨ -b^{1, 312}_1 ∨ -b^{1, 312}_0 ∨ false c in DIMACS: -2096 -2097 -2098 0 c i = 313 c -2+1 --> -1 c ( b^{1, 313}_2 ∧ b^{1, 313}_1 ∧ -b^{1, 313}_0 ∧ p_313) -> ( b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ b^{1, 314}_0) c in CNF: c -b^{1, 313}_2 ∨ -b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ -p_313 ∨ b^{1, 314}_2 c -b^{1, 313}_2 ∨ -b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ -p_313 ∨ -b^{1, 314}_1 c -b^{1, 313}_2 ∨ -b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ -p_313 ∨ b^{1, 314}_0 c in DIMACS: -2099 -2100 2101 -313 2102 0 -2099 -2100 2101 -313 -2103 0 -2099 -2100 2101 -313 2104 0 c -1+1 --> 0 c ( b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ b^{1, 313}_0 ∧ p_313) -> (-b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ -b^{1, 314}_0) c in CNF: c -b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ -p_313 ∨ -b^{1, 314}_2 c -b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ -p_313 ∨ -b^{1, 314}_1 c -b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ -p_313 ∨ -b^{1, 314}_0 c in DIMACS: -2099 2100 -2101 -313 -2102 0 -2099 2100 -2101 -313 -2103 0 -2099 2100 -2101 -313 -2104 0 c 0+1 --> 1 c (-b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ -b^{1, 313}_0 ∧ p_313) -> (-b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ b^{1, 314}_0) c in CNF: c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ -p_313 ∨ -b^{1, 314}_2 c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ -p_313 ∨ -b^{1, 314}_1 c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ -p_313 ∨ b^{1, 314}_0 c in DIMACS: 2099 2100 2101 -313 -2102 0 2099 2100 2101 -313 -2103 0 2099 2100 2101 -313 2104 0 c 1+1 --> 2 c (-b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ b^{1, 313}_0 ∧ p_313) -> (-b^{1, 314}_2 ∧ b^{1, 314}_1 ∧ -b^{1, 314}_0) c in CNF: c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ -p_313 ∨ -b^{1, 314}_2 c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ -p_313 ∨ b^{1, 314}_1 c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ -p_313 ∨ -b^{1, 314}_0 c in DIMACS: 2099 2100 -2101 -313 -2102 0 2099 2100 -2101 -313 2103 0 2099 2100 -2101 -313 -2104 0 c 2+1 --> break c (-b^{1, 313}_2 ∧ b^{1, 313}_1 ∧ -b^{1, 313}_0 ∧ p_313) -> break c in CNF: c b^{1, 313}_2 ∨ -b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ -p_313 ∨ break c in DIMACS: 2099 -2100 2101 -313 1162 0 c 2-1 --> 1 c (-b^{1, 313}_2 ∧ b^{1, 313}_1 ∧ -b^{1, 313}_0 ∧ -p_313) -> (-b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ b^{1, 314}_0) c in CNF: c b^{1, 313}_2 ∨ -b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ p_313 ∨ -b^{1, 314}_2 c b^{1, 313}_2 ∨ -b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ p_313 ∨ -b^{1, 314}_1 c b^{1, 313}_2 ∨ -b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ p_313 ∨ b^{1, 314}_0 c in DIMACS: 2099 -2100 2101 313 -2102 0 2099 -2100 2101 313 -2103 0 2099 -2100 2101 313 2104 0 c 1-1 --> 0 c (-b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ b^{1, 313}_0 ∧ -p_313) -> (-b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ -b^{1, 314}_0) c in CNF: c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ p_313 ∨ -b^{1, 314}_2 c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ p_313 ∨ -b^{1, 314}_1 c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ p_313 ∨ -b^{1, 314}_0 c in DIMACS: 2099 2100 -2101 313 -2102 0 2099 2100 -2101 313 -2103 0 2099 2100 -2101 313 -2104 0 c 0-1 --> -1 c (-b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ -b^{1, 313}_0 ∧ -p_313) -> ( b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ b^{1, 314}_0) c in CNF: c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ p_313 ∨ b^{1, 314}_2 c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ p_313 ∨ -b^{1, 314}_1 c b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ p_313 ∨ b^{1, 314}_0 c in DIMACS: 2099 2100 2101 313 2102 0 2099 2100 2101 313 -2103 0 2099 2100 2101 313 2104 0 c -1-1 --> -2 c ( b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ b^{1, 313}_0 ∧ -p_313) -> ( b^{1, 314}_2 ∧ b^{1, 314}_1 ∧ -b^{1, 314}_0) c in CNF: c -b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ p_313 ∨ b^{1, 314}_2 c -b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ p_313 ∨ b^{1, 314}_1 c -b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ p_313 ∨ -b^{1, 314}_0 c in DIMACS: -2099 2100 -2101 313 2102 0 -2099 2100 -2101 313 2103 0 -2099 2100 -2101 313 -2104 0 c -2-1 --> break c ( b^{1, 313}_2 ∧ b^{1, 313}_1 ∧ -b^{1, 313}_0 ∧ -p_313) -> break c in CNF: c -b^{1, 313}_2 ∨ -b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ p_313 ∨ break c in DIMACS: -2099 -2100 2101 313 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 313}_2 ∧ -b^{1, 313}_1 ∧ -b^{1, 313}_0 ∧ true) c in CNF: c -b^{1, 313}_2 ∨ b^{1, 313}_1 ∨ b^{1, 313}_0 ∨ false c in DIMACS: -2099 2100 2101 0 c 3 does not represent an automaton state. c -(-b^{1, 313}_2 ∧ b^{1, 313}_1 ∧ b^{1, 313}_0 ∧ true) c in CNF: c b^{1, 313}_2 ∨ -b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ false c in DIMACS: 2099 -2100 -2101 0 c -3 does not represent an automaton state. c -( b^{1, 313}_2 ∧ b^{1, 313}_1 ∧ b^{1, 313}_0 ∧ true) c in CNF: c -b^{1, 313}_2 ∨ -b^{1, 313}_1 ∨ -b^{1, 313}_0 ∨ false c in DIMACS: -2099 -2100 -2101 0 c i = 314 c -2+1 --> -1 c ( b^{1, 314}_2 ∧ b^{1, 314}_1 ∧ -b^{1, 314}_0 ∧ p_314) -> ( b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ b^{1, 315}_0) c in CNF: c -b^{1, 314}_2 ∨ -b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ -p_314 ∨ b^{1, 315}_2 c -b^{1, 314}_2 ∨ -b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ -p_314 ∨ -b^{1, 315}_1 c -b^{1, 314}_2 ∨ -b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ -p_314 ∨ b^{1, 315}_0 c in DIMACS: -2102 -2103 2104 -314 2105 0 -2102 -2103 2104 -314 -2106 0 -2102 -2103 2104 -314 2107 0 c -1+1 --> 0 c ( b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ b^{1, 314}_0 ∧ p_314) -> (-b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ -b^{1, 315}_0) c in CNF: c -b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ -p_314 ∨ -b^{1, 315}_2 c -b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ -p_314 ∨ -b^{1, 315}_1 c -b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ -p_314 ∨ -b^{1, 315}_0 c in DIMACS: -2102 2103 -2104 -314 -2105 0 -2102 2103 -2104 -314 -2106 0 -2102 2103 -2104 -314 -2107 0 c 0+1 --> 1 c (-b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ -b^{1, 314}_0 ∧ p_314) -> (-b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ b^{1, 315}_0) c in CNF: c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ -p_314 ∨ -b^{1, 315}_2 c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ -p_314 ∨ -b^{1, 315}_1 c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ -p_314 ∨ b^{1, 315}_0 c in DIMACS: 2102 2103 2104 -314 -2105 0 2102 2103 2104 -314 -2106 0 2102 2103 2104 -314 2107 0 c 1+1 --> 2 c (-b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ b^{1, 314}_0 ∧ p_314) -> (-b^{1, 315}_2 ∧ b^{1, 315}_1 ∧ -b^{1, 315}_0) c in CNF: c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ -p_314 ∨ -b^{1, 315}_2 c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ -p_314 ∨ b^{1, 315}_1 c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ -p_314 ∨ -b^{1, 315}_0 c in DIMACS: 2102 2103 -2104 -314 -2105 0 2102 2103 -2104 -314 2106 0 2102 2103 -2104 -314 -2107 0 c 2+1 --> break c (-b^{1, 314}_2 ∧ b^{1, 314}_1 ∧ -b^{1, 314}_0 ∧ p_314) -> break c in CNF: c b^{1, 314}_2 ∨ -b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ -p_314 ∨ break c in DIMACS: 2102 -2103 2104 -314 1162 0 c 2-1 --> 1 c (-b^{1, 314}_2 ∧ b^{1, 314}_1 ∧ -b^{1, 314}_0 ∧ -p_314) -> (-b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ b^{1, 315}_0) c in CNF: c b^{1, 314}_2 ∨ -b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ p_314 ∨ -b^{1, 315}_2 c b^{1, 314}_2 ∨ -b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ p_314 ∨ -b^{1, 315}_1 c b^{1, 314}_2 ∨ -b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ p_314 ∨ b^{1, 315}_0 c in DIMACS: 2102 -2103 2104 314 -2105 0 2102 -2103 2104 314 -2106 0 2102 -2103 2104 314 2107 0 c 1-1 --> 0 c (-b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ b^{1, 314}_0 ∧ -p_314) -> (-b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ -b^{1, 315}_0) c in CNF: c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ p_314 ∨ -b^{1, 315}_2 c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ p_314 ∨ -b^{1, 315}_1 c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ p_314 ∨ -b^{1, 315}_0 c in DIMACS: 2102 2103 -2104 314 -2105 0 2102 2103 -2104 314 -2106 0 2102 2103 -2104 314 -2107 0 c 0-1 --> -1 c (-b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ -b^{1, 314}_0 ∧ -p_314) -> ( b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ b^{1, 315}_0) c in CNF: c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ p_314 ∨ b^{1, 315}_2 c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ p_314 ∨ -b^{1, 315}_1 c b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ p_314 ∨ b^{1, 315}_0 c in DIMACS: 2102 2103 2104 314 2105 0 2102 2103 2104 314 -2106 0 2102 2103 2104 314 2107 0 c -1-1 --> -2 c ( b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ b^{1, 314}_0 ∧ -p_314) -> ( b^{1, 315}_2 ∧ b^{1, 315}_1 ∧ -b^{1, 315}_0) c in CNF: c -b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ p_314 ∨ b^{1, 315}_2 c -b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ p_314 ∨ b^{1, 315}_1 c -b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ p_314 ∨ -b^{1, 315}_0 c in DIMACS: -2102 2103 -2104 314 2105 0 -2102 2103 -2104 314 2106 0 -2102 2103 -2104 314 -2107 0 c -2-1 --> break c ( b^{1, 314}_2 ∧ b^{1, 314}_1 ∧ -b^{1, 314}_0 ∧ -p_314) -> break c in CNF: c -b^{1, 314}_2 ∨ -b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ p_314 ∨ break c in DIMACS: -2102 -2103 2104 314 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 314}_2 ∧ -b^{1, 314}_1 ∧ -b^{1, 314}_0 ∧ true) c in CNF: c -b^{1, 314}_2 ∨ b^{1, 314}_1 ∨ b^{1, 314}_0 ∨ false c in DIMACS: -2102 2103 2104 0 c 3 does not represent an automaton state. c -(-b^{1, 314}_2 ∧ b^{1, 314}_1 ∧ b^{1, 314}_0 ∧ true) c in CNF: c b^{1, 314}_2 ∨ -b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ false c in DIMACS: 2102 -2103 -2104 0 c -3 does not represent an automaton state. c -( b^{1, 314}_2 ∧ b^{1, 314}_1 ∧ b^{1, 314}_0 ∧ true) c in CNF: c -b^{1, 314}_2 ∨ -b^{1, 314}_1 ∨ -b^{1, 314}_0 ∨ false c in DIMACS: -2102 -2103 -2104 0 c i = 315 c -2+1 --> -1 c ( b^{1, 315}_2 ∧ b^{1, 315}_1 ∧ -b^{1, 315}_0 ∧ p_315) -> ( b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ b^{1, 316}_0) c in CNF: c -b^{1, 315}_2 ∨ -b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ -p_315 ∨ b^{1, 316}_2 c -b^{1, 315}_2 ∨ -b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ -p_315 ∨ -b^{1, 316}_1 c -b^{1, 315}_2 ∨ -b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ -p_315 ∨ b^{1, 316}_0 c in DIMACS: -2105 -2106 2107 -315 2108 0 -2105 -2106 2107 -315 -2109 0 -2105 -2106 2107 -315 2110 0 c -1+1 --> 0 c ( b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ b^{1, 315}_0 ∧ p_315) -> (-b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ -b^{1, 316}_0) c in CNF: c -b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ -p_315 ∨ -b^{1, 316}_2 c -b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ -p_315 ∨ -b^{1, 316}_1 c -b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ -p_315 ∨ -b^{1, 316}_0 c in DIMACS: -2105 2106 -2107 -315 -2108 0 -2105 2106 -2107 -315 -2109 0 -2105 2106 -2107 -315 -2110 0 c 0+1 --> 1 c (-b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ -b^{1, 315}_0 ∧ p_315) -> (-b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ b^{1, 316}_0) c in CNF: c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ -p_315 ∨ -b^{1, 316}_2 c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ -p_315 ∨ -b^{1, 316}_1 c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ -p_315 ∨ b^{1, 316}_0 c in DIMACS: 2105 2106 2107 -315 -2108 0 2105 2106 2107 -315 -2109 0 2105 2106 2107 -315 2110 0 c 1+1 --> 2 c (-b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ b^{1, 315}_0 ∧ p_315) -> (-b^{1, 316}_2 ∧ b^{1, 316}_1 ∧ -b^{1, 316}_0) c in CNF: c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ -p_315 ∨ -b^{1, 316}_2 c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ -p_315 ∨ b^{1, 316}_1 c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ -p_315 ∨ -b^{1, 316}_0 c in DIMACS: 2105 2106 -2107 -315 -2108 0 2105 2106 -2107 -315 2109 0 2105 2106 -2107 -315 -2110 0 c 2+1 --> break c (-b^{1, 315}_2 ∧ b^{1, 315}_1 ∧ -b^{1, 315}_0 ∧ p_315) -> break c in CNF: c b^{1, 315}_2 ∨ -b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ -p_315 ∨ break c in DIMACS: 2105 -2106 2107 -315 1162 0 c 2-1 --> 1 c (-b^{1, 315}_2 ∧ b^{1, 315}_1 ∧ -b^{1, 315}_0 ∧ -p_315) -> (-b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ b^{1, 316}_0) c in CNF: c b^{1, 315}_2 ∨ -b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ p_315 ∨ -b^{1, 316}_2 c b^{1, 315}_2 ∨ -b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ p_315 ∨ -b^{1, 316}_1 c b^{1, 315}_2 ∨ -b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ p_315 ∨ b^{1, 316}_0 c in DIMACS: 2105 -2106 2107 315 -2108 0 2105 -2106 2107 315 -2109 0 2105 -2106 2107 315 2110 0 c 1-1 --> 0 c (-b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ b^{1, 315}_0 ∧ -p_315) -> (-b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ -b^{1, 316}_0) c in CNF: c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ p_315 ∨ -b^{1, 316}_2 c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ p_315 ∨ -b^{1, 316}_1 c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ p_315 ∨ -b^{1, 316}_0 c in DIMACS: 2105 2106 -2107 315 -2108 0 2105 2106 -2107 315 -2109 0 2105 2106 -2107 315 -2110 0 c 0-1 --> -1 c (-b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ -b^{1, 315}_0 ∧ -p_315) -> ( b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ b^{1, 316}_0) c in CNF: c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ p_315 ∨ b^{1, 316}_2 c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ p_315 ∨ -b^{1, 316}_1 c b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ p_315 ∨ b^{1, 316}_0 c in DIMACS: 2105 2106 2107 315 2108 0 2105 2106 2107 315 -2109 0 2105 2106 2107 315 2110 0 c -1-1 --> -2 c ( b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ b^{1, 315}_0 ∧ -p_315) -> ( b^{1, 316}_2 ∧ b^{1, 316}_1 ∧ -b^{1, 316}_0) c in CNF: c -b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ p_315 ∨ b^{1, 316}_2 c -b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ p_315 ∨ b^{1, 316}_1 c -b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ p_315 ∨ -b^{1, 316}_0 c in DIMACS: -2105 2106 -2107 315 2108 0 -2105 2106 -2107 315 2109 0 -2105 2106 -2107 315 -2110 0 c -2-1 --> break c ( b^{1, 315}_2 ∧ b^{1, 315}_1 ∧ -b^{1, 315}_0 ∧ -p_315) -> break c in CNF: c -b^{1, 315}_2 ∨ -b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ p_315 ∨ break c in DIMACS: -2105 -2106 2107 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 315}_2 ∧ -b^{1, 315}_1 ∧ -b^{1, 315}_0 ∧ true) c in CNF: c -b^{1, 315}_2 ∨ b^{1, 315}_1 ∨ b^{1, 315}_0 ∨ false c in DIMACS: -2105 2106 2107 0 c 3 does not represent an automaton state. c -(-b^{1, 315}_2 ∧ b^{1, 315}_1 ∧ b^{1, 315}_0 ∧ true) c in CNF: c b^{1, 315}_2 ∨ -b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ false c in DIMACS: 2105 -2106 -2107 0 c -3 does not represent an automaton state. c -( b^{1, 315}_2 ∧ b^{1, 315}_1 ∧ b^{1, 315}_0 ∧ true) c in CNF: c -b^{1, 315}_2 ∨ -b^{1, 315}_1 ∨ -b^{1, 315}_0 ∨ false c in DIMACS: -2105 -2106 -2107 0 c i = 316 c -2+1 --> -1 c ( b^{1, 316}_2 ∧ b^{1, 316}_1 ∧ -b^{1, 316}_0 ∧ p_316) -> ( b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ b^{1, 317}_0) c in CNF: c -b^{1, 316}_2 ∨ -b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ -p_316 ∨ b^{1, 317}_2 c -b^{1, 316}_2 ∨ -b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ -p_316 ∨ -b^{1, 317}_1 c -b^{1, 316}_2 ∨ -b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ -p_316 ∨ b^{1, 317}_0 c in DIMACS: -2108 -2109 2110 -316 2111 0 -2108 -2109 2110 -316 -2112 0 -2108 -2109 2110 -316 2113 0 c -1+1 --> 0 c ( b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ b^{1, 316}_0 ∧ p_316) -> (-b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ -b^{1, 317}_0) c in CNF: c -b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ -p_316 ∨ -b^{1, 317}_2 c -b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ -p_316 ∨ -b^{1, 317}_1 c -b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ -p_316 ∨ -b^{1, 317}_0 c in DIMACS: -2108 2109 -2110 -316 -2111 0 -2108 2109 -2110 -316 -2112 0 -2108 2109 -2110 -316 -2113 0 c 0+1 --> 1 c (-b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ -b^{1, 316}_0 ∧ p_316) -> (-b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ b^{1, 317}_0) c in CNF: c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ -p_316 ∨ -b^{1, 317}_2 c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ -p_316 ∨ -b^{1, 317}_1 c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ -p_316 ∨ b^{1, 317}_0 c in DIMACS: 2108 2109 2110 -316 -2111 0 2108 2109 2110 -316 -2112 0 2108 2109 2110 -316 2113 0 c 1+1 --> 2 c (-b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ b^{1, 316}_0 ∧ p_316) -> (-b^{1, 317}_2 ∧ b^{1, 317}_1 ∧ -b^{1, 317}_0) c in CNF: c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ -p_316 ∨ -b^{1, 317}_2 c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ -p_316 ∨ b^{1, 317}_1 c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ -p_316 ∨ -b^{1, 317}_0 c in DIMACS: 2108 2109 -2110 -316 -2111 0 2108 2109 -2110 -316 2112 0 2108 2109 -2110 -316 -2113 0 c 2+1 --> break c (-b^{1, 316}_2 ∧ b^{1, 316}_1 ∧ -b^{1, 316}_0 ∧ p_316) -> break c in CNF: c b^{1, 316}_2 ∨ -b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ -p_316 ∨ break c in DIMACS: 2108 -2109 2110 -316 1162 0 c 2-1 --> 1 c (-b^{1, 316}_2 ∧ b^{1, 316}_1 ∧ -b^{1, 316}_0 ∧ -p_316) -> (-b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ b^{1, 317}_0) c in CNF: c b^{1, 316}_2 ∨ -b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ p_316 ∨ -b^{1, 317}_2 c b^{1, 316}_2 ∨ -b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ p_316 ∨ -b^{1, 317}_1 c b^{1, 316}_2 ∨ -b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ p_316 ∨ b^{1, 317}_0 c in DIMACS: 2108 -2109 2110 316 -2111 0 2108 -2109 2110 316 -2112 0 2108 -2109 2110 316 2113 0 c 1-1 --> 0 c (-b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ b^{1, 316}_0 ∧ -p_316) -> (-b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ -b^{1, 317}_0) c in CNF: c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ p_316 ∨ -b^{1, 317}_2 c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ p_316 ∨ -b^{1, 317}_1 c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ p_316 ∨ -b^{1, 317}_0 c in DIMACS: 2108 2109 -2110 316 -2111 0 2108 2109 -2110 316 -2112 0 2108 2109 -2110 316 -2113 0 c 0-1 --> -1 c (-b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ -b^{1, 316}_0 ∧ -p_316) -> ( b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ b^{1, 317}_0) c in CNF: c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ p_316 ∨ b^{1, 317}_2 c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ p_316 ∨ -b^{1, 317}_1 c b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ p_316 ∨ b^{1, 317}_0 c in DIMACS: 2108 2109 2110 316 2111 0 2108 2109 2110 316 -2112 0 2108 2109 2110 316 2113 0 c -1-1 --> -2 c ( b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ b^{1, 316}_0 ∧ -p_316) -> ( b^{1, 317}_2 ∧ b^{1, 317}_1 ∧ -b^{1, 317}_0) c in CNF: c -b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ p_316 ∨ b^{1, 317}_2 c -b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ p_316 ∨ b^{1, 317}_1 c -b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ p_316 ∨ -b^{1, 317}_0 c in DIMACS: -2108 2109 -2110 316 2111 0 -2108 2109 -2110 316 2112 0 -2108 2109 -2110 316 -2113 0 c -2-1 --> break c ( b^{1, 316}_2 ∧ b^{1, 316}_1 ∧ -b^{1, 316}_0 ∧ -p_316) -> break c in CNF: c -b^{1, 316}_2 ∨ -b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ p_316 ∨ break c in DIMACS: -2108 -2109 2110 316 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 316}_2 ∧ -b^{1, 316}_1 ∧ -b^{1, 316}_0 ∧ true) c in CNF: c -b^{1, 316}_2 ∨ b^{1, 316}_1 ∨ b^{1, 316}_0 ∨ false c in DIMACS: -2108 2109 2110 0 c 3 does not represent an automaton state. c -(-b^{1, 316}_2 ∧ b^{1, 316}_1 ∧ b^{1, 316}_0 ∧ true) c in CNF: c b^{1, 316}_2 ∨ -b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ false c in DIMACS: 2108 -2109 -2110 0 c -3 does not represent an automaton state. c -( b^{1, 316}_2 ∧ b^{1, 316}_1 ∧ b^{1, 316}_0 ∧ true) c in CNF: c -b^{1, 316}_2 ∨ -b^{1, 316}_1 ∨ -b^{1, 316}_0 ∨ false c in DIMACS: -2108 -2109 -2110 0 c i = 317 c -2+1 --> -1 c ( b^{1, 317}_2 ∧ b^{1, 317}_1 ∧ -b^{1, 317}_0 ∧ p_317) -> ( b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ b^{1, 318}_0) c in CNF: c -b^{1, 317}_2 ∨ -b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ -p_317 ∨ b^{1, 318}_2 c -b^{1, 317}_2 ∨ -b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ -p_317 ∨ -b^{1, 318}_1 c -b^{1, 317}_2 ∨ -b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ -p_317 ∨ b^{1, 318}_0 c in DIMACS: -2111 -2112 2113 -317 2114 0 -2111 -2112 2113 -317 -2115 0 -2111 -2112 2113 -317 2116 0 c -1+1 --> 0 c ( b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ b^{1, 317}_0 ∧ p_317) -> (-b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ -b^{1, 318}_0) c in CNF: c -b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ -p_317 ∨ -b^{1, 318}_2 c -b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ -p_317 ∨ -b^{1, 318}_1 c -b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ -p_317 ∨ -b^{1, 318}_0 c in DIMACS: -2111 2112 -2113 -317 -2114 0 -2111 2112 -2113 -317 -2115 0 -2111 2112 -2113 -317 -2116 0 c 0+1 --> 1 c (-b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ -b^{1, 317}_0 ∧ p_317) -> (-b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ b^{1, 318}_0) c in CNF: c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ -p_317 ∨ -b^{1, 318}_2 c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ -p_317 ∨ -b^{1, 318}_1 c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ -p_317 ∨ b^{1, 318}_0 c in DIMACS: 2111 2112 2113 -317 -2114 0 2111 2112 2113 -317 -2115 0 2111 2112 2113 -317 2116 0 c 1+1 --> 2 c (-b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ b^{1, 317}_0 ∧ p_317) -> (-b^{1, 318}_2 ∧ b^{1, 318}_1 ∧ -b^{1, 318}_0) c in CNF: c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ -p_317 ∨ -b^{1, 318}_2 c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ -p_317 ∨ b^{1, 318}_1 c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ -p_317 ∨ -b^{1, 318}_0 c in DIMACS: 2111 2112 -2113 -317 -2114 0 2111 2112 -2113 -317 2115 0 2111 2112 -2113 -317 -2116 0 c 2+1 --> break c (-b^{1, 317}_2 ∧ b^{1, 317}_1 ∧ -b^{1, 317}_0 ∧ p_317) -> break c in CNF: c b^{1, 317}_2 ∨ -b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ -p_317 ∨ break c in DIMACS: 2111 -2112 2113 -317 1162 0 c 2-1 --> 1 c (-b^{1, 317}_2 ∧ b^{1, 317}_1 ∧ -b^{1, 317}_0 ∧ -p_317) -> (-b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ b^{1, 318}_0) c in CNF: c b^{1, 317}_2 ∨ -b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ p_317 ∨ -b^{1, 318}_2 c b^{1, 317}_2 ∨ -b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ p_317 ∨ -b^{1, 318}_1 c b^{1, 317}_2 ∨ -b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ p_317 ∨ b^{1, 318}_0 c in DIMACS: 2111 -2112 2113 317 -2114 0 2111 -2112 2113 317 -2115 0 2111 -2112 2113 317 2116 0 c 1-1 --> 0 c (-b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ b^{1, 317}_0 ∧ -p_317) -> (-b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ -b^{1, 318}_0) c in CNF: c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ p_317 ∨ -b^{1, 318}_2 c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ p_317 ∨ -b^{1, 318}_1 c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ p_317 ∨ -b^{1, 318}_0 c in DIMACS: 2111 2112 -2113 317 -2114 0 2111 2112 -2113 317 -2115 0 2111 2112 -2113 317 -2116 0 c 0-1 --> -1 c (-b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ -b^{1, 317}_0 ∧ -p_317) -> ( b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ b^{1, 318}_0) c in CNF: c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ p_317 ∨ b^{1, 318}_2 c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ p_317 ∨ -b^{1, 318}_1 c b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ p_317 ∨ b^{1, 318}_0 c in DIMACS: 2111 2112 2113 317 2114 0 2111 2112 2113 317 -2115 0 2111 2112 2113 317 2116 0 c -1-1 --> -2 c ( b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ b^{1, 317}_0 ∧ -p_317) -> ( b^{1, 318}_2 ∧ b^{1, 318}_1 ∧ -b^{1, 318}_0) c in CNF: c -b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ p_317 ∨ b^{1, 318}_2 c -b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ p_317 ∨ b^{1, 318}_1 c -b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ p_317 ∨ -b^{1, 318}_0 c in DIMACS: -2111 2112 -2113 317 2114 0 -2111 2112 -2113 317 2115 0 -2111 2112 -2113 317 -2116 0 c -2-1 --> break c ( b^{1, 317}_2 ∧ b^{1, 317}_1 ∧ -b^{1, 317}_0 ∧ -p_317) -> break c in CNF: c -b^{1, 317}_2 ∨ -b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ p_317 ∨ break c in DIMACS: -2111 -2112 2113 317 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 317}_2 ∧ -b^{1, 317}_1 ∧ -b^{1, 317}_0 ∧ true) c in CNF: c -b^{1, 317}_2 ∨ b^{1, 317}_1 ∨ b^{1, 317}_0 ∨ false c in DIMACS: -2111 2112 2113 0 c 3 does not represent an automaton state. c -(-b^{1, 317}_2 ∧ b^{1, 317}_1 ∧ b^{1, 317}_0 ∧ true) c in CNF: c b^{1, 317}_2 ∨ -b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ false c in DIMACS: 2111 -2112 -2113 0 c -3 does not represent an automaton state. c -( b^{1, 317}_2 ∧ b^{1, 317}_1 ∧ b^{1, 317}_0 ∧ true) c in CNF: c -b^{1, 317}_2 ∨ -b^{1, 317}_1 ∨ -b^{1, 317}_0 ∨ false c in DIMACS: -2111 -2112 -2113 0 c i = 318 c -2+1 --> -1 c ( b^{1, 318}_2 ∧ b^{1, 318}_1 ∧ -b^{1, 318}_0 ∧ p_318) -> ( b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ b^{1, 319}_0) c in CNF: c -b^{1, 318}_2 ∨ -b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ -p_318 ∨ b^{1, 319}_2 c -b^{1, 318}_2 ∨ -b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ -p_318 ∨ -b^{1, 319}_1 c -b^{1, 318}_2 ∨ -b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ -p_318 ∨ b^{1, 319}_0 c in DIMACS: -2114 -2115 2116 -318 2117 0 -2114 -2115 2116 -318 -2118 0 -2114 -2115 2116 -318 2119 0 c -1+1 --> 0 c ( b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ b^{1, 318}_0 ∧ p_318) -> (-b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ -b^{1, 319}_0) c in CNF: c -b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ -p_318 ∨ -b^{1, 319}_2 c -b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ -p_318 ∨ -b^{1, 319}_1 c -b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ -p_318 ∨ -b^{1, 319}_0 c in DIMACS: -2114 2115 -2116 -318 -2117 0 -2114 2115 -2116 -318 -2118 0 -2114 2115 -2116 -318 -2119 0 c 0+1 --> 1 c (-b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ -b^{1, 318}_0 ∧ p_318) -> (-b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ b^{1, 319}_0) c in CNF: c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ -p_318 ∨ -b^{1, 319}_2 c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ -p_318 ∨ -b^{1, 319}_1 c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ -p_318 ∨ b^{1, 319}_0 c in DIMACS: 2114 2115 2116 -318 -2117 0 2114 2115 2116 -318 -2118 0 2114 2115 2116 -318 2119 0 c 1+1 --> 2 c (-b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ b^{1, 318}_0 ∧ p_318) -> (-b^{1, 319}_2 ∧ b^{1, 319}_1 ∧ -b^{1, 319}_0) c in CNF: c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ -p_318 ∨ -b^{1, 319}_2 c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ -p_318 ∨ b^{1, 319}_1 c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ -p_318 ∨ -b^{1, 319}_0 c in DIMACS: 2114 2115 -2116 -318 -2117 0 2114 2115 -2116 -318 2118 0 2114 2115 -2116 -318 -2119 0 c 2+1 --> break c (-b^{1, 318}_2 ∧ b^{1, 318}_1 ∧ -b^{1, 318}_0 ∧ p_318) -> break c in CNF: c b^{1, 318}_2 ∨ -b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ -p_318 ∨ break c in DIMACS: 2114 -2115 2116 -318 1162 0 c 2-1 --> 1 c (-b^{1, 318}_2 ∧ b^{1, 318}_1 ∧ -b^{1, 318}_0 ∧ -p_318) -> (-b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ b^{1, 319}_0) c in CNF: c b^{1, 318}_2 ∨ -b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ p_318 ∨ -b^{1, 319}_2 c b^{1, 318}_2 ∨ -b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ p_318 ∨ -b^{1, 319}_1 c b^{1, 318}_2 ∨ -b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ p_318 ∨ b^{1, 319}_0 c in DIMACS: 2114 -2115 2116 318 -2117 0 2114 -2115 2116 318 -2118 0 2114 -2115 2116 318 2119 0 c 1-1 --> 0 c (-b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ b^{1, 318}_0 ∧ -p_318) -> (-b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ -b^{1, 319}_0) c in CNF: c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ p_318 ∨ -b^{1, 319}_2 c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ p_318 ∨ -b^{1, 319}_1 c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ p_318 ∨ -b^{1, 319}_0 c in DIMACS: 2114 2115 -2116 318 -2117 0 2114 2115 -2116 318 -2118 0 2114 2115 -2116 318 -2119 0 c 0-1 --> -1 c (-b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ -b^{1, 318}_0 ∧ -p_318) -> ( b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ b^{1, 319}_0) c in CNF: c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ p_318 ∨ b^{1, 319}_2 c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ p_318 ∨ -b^{1, 319}_1 c b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ p_318 ∨ b^{1, 319}_0 c in DIMACS: 2114 2115 2116 318 2117 0 2114 2115 2116 318 -2118 0 2114 2115 2116 318 2119 0 c -1-1 --> -2 c ( b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ b^{1, 318}_0 ∧ -p_318) -> ( b^{1, 319}_2 ∧ b^{1, 319}_1 ∧ -b^{1, 319}_0) c in CNF: c -b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ p_318 ∨ b^{1, 319}_2 c -b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ p_318 ∨ b^{1, 319}_1 c -b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ p_318 ∨ -b^{1, 319}_0 c in DIMACS: -2114 2115 -2116 318 2117 0 -2114 2115 -2116 318 2118 0 -2114 2115 -2116 318 -2119 0 c -2-1 --> break c ( b^{1, 318}_2 ∧ b^{1, 318}_1 ∧ -b^{1, 318}_0 ∧ -p_318) -> break c in CNF: c -b^{1, 318}_2 ∨ -b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ p_318 ∨ break c in DIMACS: -2114 -2115 2116 318 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 318}_2 ∧ -b^{1, 318}_1 ∧ -b^{1, 318}_0 ∧ true) c in CNF: c -b^{1, 318}_2 ∨ b^{1, 318}_1 ∨ b^{1, 318}_0 ∨ false c in DIMACS: -2114 2115 2116 0 c 3 does not represent an automaton state. c -(-b^{1, 318}_2 ∧ b^{1, 318}_1 ∧ b^{1, 318}_0 ∧ true) c in CNF: c b^{1, 318}_2 ∨ -b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ false c in DIMACS: 2114 -2115 -2116 0 c -3 does not represent an automaton state. c -( b^{1, 318}_2 ∧ b^{1, 318}_1 ∧ b^{1, 318}_0 ∧ true) c in CNF: c -b^{1, 318}_2 ∨ -b^{1, 318}_1 ∨ -b^{1, 318}_0 ∨ false c in DIMACS: -2114 -2115 -2116 0 c i = 319 c -2+1 --> -1 c ( b^{1, 319}_2 ∧ b^{1, 319}_1 ∧ -b^{1, 319}_0 ∧ p_319) -> ( b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ b^{1, 320}_0) c in CNF: c -b^{1, 319}_2 ∨ -b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ -p_319 ∨ b^{1, 320}_2 c -b^{1, 319}_2 ∨ -b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ -p_319 ∨ -b^{1, 320}_1 c -b^{1, 319}_2 ∨ -b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ -p_319 ∨ b^{1, 320}_0 c in DIMACS: -2117 -2118 2119 -319 2120 0 -2117 -2118 2119 -319 -2121 0 -2117 -2118 2119 -319 2122 0 c -1+1 --> 0 c ( b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ b^{1, 319}_0 ∧ p_319) -> (-b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ -b^{1, 320}_0) c in CNF: c -b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ -p_319 ∨ -b^{1, 320}_2 c -b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ -p_319 ∨ -b^{1, 320}_1 c -b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ -p_319 ∨ -b^{1, 320}_0 c in DIMACS: -2117 2118 -2119 -319 -2120 0 -2117 2118 -2119 -319 -2121 0 -2117 2118 -2119 -319 -2122 0 c 0+1 --> 1 c (-b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ -b^{1, 319}_0 ∧ p_319) -> (-b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ b^{1, 320}_0) c in CNF: c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ -p_319 ∨ -b^{1, 320}_2 c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ -p_319 ∨ -b^{1, 320}_1 c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ -p_319 ∨ b^{1, 320}_0 c in DIMACS: 2117 2118 2119 -319 -2120 0 2117 2118 2119 -319 -2121 0 2117 2118 2119 -319 2122 0 c 1+1 --> 2 c (-b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ b^{1, 319}_0 ∧ p_319) -> (-b^{1, 320}_2 ∧ b^{1, 320}_1 ∧ -b^{1, 320}_0) c in CNF: c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ -p_319 ∨ -b^{1, 320}_2 c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ -p_319 ∨ b^{1, 320}_1 c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ -p_319 ∨ -b^{1, 320}_0 c in DIMACS: 2117 2118 -2119 -319 -2120 0 2117 2118 -2119 -319 2121 0 2117 2118 -2119 -319 -2122 0 c 2+1 --> break c (-b^{1, 319}_2 ∧ b^{1, 319}_1 ∧ -b^{1, 319}_0 ∧ p_319) -> break c in CNF: c b^{1, 319}_2 ∨ -b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ -p_319 ∨ break c in DIMACS: 2117 -2118 2119 -319 1162 0 c 2-1 --> 1 c (-b^{1, 319}_2 ∧ b^{1, 319}_1 ∧ -b^{1, 319}_0 ∧ -p_319) -> (-b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ b^{1, 320}_0) c in CNF: c b^{1, 319}_2 ∨ -b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ p_319 ∨ -b^{1, 320}_2 c b^{1, 319}_2 ∨ -b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ p_319 ∨ -b^{1, 320}_1 c b^{1, 319}_2 ∨ -b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ p_319 ∨ b^{1, 320}_0 c in DIMACS: 2117 -2118 2119 319 -2120 0 2117 -2118 2119 319 -2121 0 2117 -2118 2119 319 2122 0 c 1-1 --> 0 c (-b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ b^{1, 319}_0 ∧ -p_319) -> (-b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ -b^{1, 320}_0) c in CNF: c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ p_319 ∨ -b^{1, 320}_2 c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ p_319 ∨ -b^{1, 320}_1 c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ p_319 ∨ -b^{1, 320}_0 c in DIMACS: 2117 2118 -2119 319 -2120 0 2117 2118 -2119 319 -2121 0 2117 2118 -2119 319 -2122 0 c 0-1 --> -1 c (-b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ -b^{1, 319}_0 ∧ -p_319) -> ( b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ b^{1, 320}_0) c in CNF: c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ p_319 ∨ b^{1, 320}_2 c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ p_319 ∨ -b^{1, 320}_1 c b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ p_319 ∨ b^{1, 320}_0 c in DIMACS: 2117 2118 2119 319 2120 0 2117 2118 2119 319 -2121 0 2117 2118 2119 319 2122 0 c -1-1 --> -2 c ( b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ b^{1, 319}_0 ∧ -p_319) -> ( b^{1, 320}_2 ∧ b^{1, 320}_1 ∧ -b^{1, 320}_0) c in CNF: c -b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ p_319 ∨ b^{1, 320}_2 c -b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ p_319 ∨ b^{1, 320}_1 c -b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ p_319 ∨ -b^{1, 320}_0 c in DIMACS: -2117 2118 -2119 319 2120 0 -2117 2118 -2119 319 2121 0 -2117 2118 -2119 319 -2122 0 c -2-1 --> break c ( b^{1, 319}_2 ∧ b^{1, 319}_1 ∧ -b^{1, 319}_0 ∧ -p_319) -> break c in CNF: c -b^{1, 319}_2 ∨ -b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ p_319 ∨ break c in DIMACS: -2117 -2118 2119 319 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 319}_2 ∧ -b^{1, 319}_1 ∧ -b^{1, 319}_0 ∧ true) c in CNF: c -b^{1, 319}_2 ∨ b^{1, 319}_1 ∨ b^{1, 319}_0 ∨ false c in DIMACS: -2117 2118 2119 0 c 3 does not represent an automaton state. c -(-b^{1, 319}_2 ∧ b^{1, 319}_1 ∧ b^{1, 319}_0 ∧ true) c in CNF: c b^{1, 319}_2 ∨ -b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ false c in DIMACS: 2117 -2118 -2119 0 c -3 does not represent an automaton state. c -( b^{1, 319}_2 ∧ b^{1, 319}_1 ∧ b^{1, 319}_0 ∧ true) c in CNF: c -b^{1, 319}_2 ∨ -b^{1, 319}_1 ∨ -b^{1, 319}_0 ∨ false c in DIMACS: -2117 -2118 -2119 0 c i = 320 c -2+1 --> -1 c ( b^{1, 320}_2 ∧ b^{1, 320}_1 ∧ -b^{1, 320}_0 ∧ p_320) -> ( b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ b^{1, 321}_0) c in CNF: c -b^{1, 320}_2 ∨ -b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ -p_320 ∨ b^{1, 321}_2 c -b^{1, 320}_2 ∨ -b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ -p_320 ∨ -b^{1, 321}_1 c -b^{1, 320}_2 ∨ -b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ -p_320 ∨ b^{1, 321}_0 c in DIMACS: -2120 -2121 2122 -320 2123 0 -2120 -2121 2122 -320 -2124 0 -2120 -2121 2122 -320 2125 0 c -1+1 --> 0 c ( b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ b^{1, 320}_0 ∧ p_320) -> (-b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ -b^{1, 321}_0) c in CNF: c -b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ -p_320 ∨ -b^{1, 321}_2 c -b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ -p_320 ∨ -b^{1, 321}_1 c -b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ -p_320 ∨ -b^{1, 321}_0 c in DIMACS: -2120 2121 -2122 -320 -2123 0 -2120 2121 -2122 -320 -2124 0 -2120 2121 -2122 -320 -2125 0 c 0+1 --> 1 c (-b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ -b^{1, 320}_0 ∧ p_320) -> (-b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ b^{1, 321}_0) c in CNF: c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ -p_320 ∨ -b^{1, 321}_2 c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ -p_320 ∨ -b^{1, 321}_1 c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ -p_320 ∨ b^{1, 321}_0 c in DIMACS: 2120 2121 2122 -320 -2123 0 2120 2121 2122 -320 -2124 0 2120 2121 2122 -320 2125 0 c 1+1 --> 2 c (-b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ b^{1, 320}_0 ∧ p_320) -> (-b^{1, 321}_2 ∧ b^{1, 321}_1 ∧ -b^{1, 321}_0) c in CNF: c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ -p_320 ∨ -b^{1, 321}_2 c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ -p_320 ∨ b^{1, 321}_1 c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ -p_320 ∨ -b^{1, 321}_0 c in DIMACS: 2120 2121 -2122 -320 -2123 0 2120 2121 -2122 -320 2124 0 2120 2121 -2122 -320 -2125 0 c 2+1 --> break c (-b^{1, 320}_2 ∧ b^{1, 320}_1 ∧ -b^{1, 320}_0 ∧ p_320) -> break c in CNF: c b^{1, 320}_2 ∨ -b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ -p_320 ∨ break c in DIMACS: 2120 -2121 2122 -320 1162 0 c 2-1 --> 1 c (-b^{1, 320}_2 ∧ b^{1, 320}_1 ∧ -b^{1, 320}_0 ∧ -p_320) -> (-b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ b^{1, 321}_0) c in CNF: c b^{1, 320}_2 ∨ -b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ p_320 ∨ -b^{1, 321}_2 c b^{1, 320}_2 ∨ -b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ p_320 ∨ -b^{1, 321}_1 c b^{1, 320}_2 ∨ -b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ p_320 ∨ b^{1, 321}_0 c in DIMACS: 2120 -2121 2122 320 -2123 0 2120 -2121 2122 320 -2124 0 2120 -2121 2122 320 2125 0 c 1-1 --> 0 c (-b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ b^{1, 320}_0 ∧ -p_320) -> (-b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ -b^{1, 321}_0) c in CNF: c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ p_320 ∨ -b^{1, 321}_2 c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ p_320 ∨ -b^{1, 321}_1 c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ p_320 ∨ -b^{1, 321}_0 c in DIMACS: 2120 2121 -2122 320 -2123 0 2120 2121 -2122 320 -2124 0 2120 2121 -2122 320 -2125 0 c 0-1 --> -1 c (-b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ -b^{1, 320}_0 ∧ -p_320) -> ( b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ b^{1, 321}_0) c in CNF: c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ p_320 ∨ b^{1, 321}_2 c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ p_320 ∨ -b^{1, 321}_1 c b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ p_320 ∨ b^{1, 321}_0 c in DIMACS: 2120 2121 2122 320 2123 0 2120 2121 2122 320 -2124 0 2120 2121 2122 320 2125 0 c -1-1 --> -2 c ( b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ b^{1, 320}_0 ∧ -p_320) -> ( b^{1, 321}_2 ∧ b^{1, 321}_1 ∧ -b^{1, 321}_0) c in CNF: c -b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ p_320 ∨ b^{1, 321}_2 c -b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ p_320 ∨ b^{1, 321}_1 c -b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ p_320 ∨ -b^{1, 321}_0 c in DIMACS: -2120 2121 -2122 320 2123 0 -2120 2121 -2122 320 2124 0 -2120 2121 -2122 320 -2125 0 c -2-1 --> break c ( b^{1, 320}_2 ∧ b^{1, 320}_1 ∧ -b^{1, 320}_0 ∧ -p_320) -> break c in CNF: c -b^{1, 320}_2 ∨ -b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ p_320 ∨ break c in DIMACS: -2120 -2121 2122 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 320}_2 ∧ -b^{1, 320}_1 ∧ -b^{1, 320}_0 ∧ true) c in CNF: c -b^{1, 320}_2 ∨ b^{1, 320}_1 ∨ b^{1, 320}_0 ∨ false c in DIMACS: -2120 2121 2122 0 c 3 does not represent an automaton state. c -(-b^{1, 320}_2 ∧ b^{1, 320}_1 ∧ b^{1, 320}_0 ∧ true) c in CNF: c b^{1, 320}_2 ∨ -b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ false c in DIMACS: 2120 -2121 -2122 0 c -3 does not represent an automaton state. c -( b^{1, 320}_2 ∧ b^{1, 320}_1 ∧ b^{1, 320}_0 ∧ true) c in CNF: c -b^{1, 320}_2 ∨ -b^{1, 320}_1 ∨ -b^{1, 320}_0 ∨ false c in DIMACS: -2120 -2121 -2122 0 c i = 321 c -2+1 --> -1 c ( b^{1, 321}_2 ∧ b^{1, 321}_1 ∧ -b^{1, 321}_0 ∧ p_321) -> ( b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ b^{1, 322}_0) c in CNF: c -b^{1, 321}_2 ∨ -b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ -p_321 ∨ b^{1, 322}_2 c -b^{1, 321}_2 ∨ -b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ -p_321 ∨ -b^{1, 322}_1 c -b^{1, 321}_2 ∨ -b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ -p_321 ∨ b^{1, 322}_0 c in DIMACS: -2123 -2124 2125 -321 2126 0 -2123 -2124 2125 -321 -2127 0 -2123 -2124 2125 -321 2128 0 c -1+1 --> 0 c ( b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ b^{1, 321}_0 ∧ p_321) -> (-b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ -b^{1, 322}_0) c in CNF: c -b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ -p_321 ∨ -b^{1, 322}_2 c -b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ -p_321 ∨ -b^{1, 322}_1 c -b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ -p_321 ∨ -b^{1, 322}_0 c in DIMACS: -2123 2124 -2125 -321 -2126 0 -2123 2124 -2125 -321 -2127 0 -2123 2124 -2125 -321 -2128 0 c 0+1 --> 1 c (-b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ -b^{1, 321}_0 ∧ p_321) -> (-b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ b^{1, 322}_0) c in CNF: c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ -p_321 ∨ -b^{1, 322}_2 c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ -p_321 ∨ -b^{1, 322}_1 c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ -p_321 ∨ b^{1, 322}_0 c in DIMACS: 2123 2124 2125 -321 -2126 0 2123 2124 2125 -321 -2127 0 2123 2124 2125 -321 2128 0 c 1+1 --> 2 c (-b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ b^{1, 321}_0 ∧ p_321) -> (-b^{1, 322}_2 ∧ b^{1, 322}_1 ∧ -b^{1, 322}_0) c in CNF: c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ -p_321 ∨ -b^{1, 322}_2 c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ -p_321 ∨ b^{1, 322}_1 c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ -p_321 ∨ -b^{1, 322}_0 c in DIMACS: 2123 2124 -2125 -321 -2126 0 2123 2124 -2125 -321 2127 0 2123 2124 -2125 -321 -2128 0 c 2+1 --> break c (-b^{1, 321}_2 ∧ b^{1, 321}_1 ∧ -b^{1, 321}_0 ∧ p_321) -> break c in CNF: c b^{1, 321}_2 ∨ -b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ -p_321 ∨ break c in DIMACS: 2123 -2124 2125 -321 1162 0 c 2-1 --> 1 c (-b^{1, 321}_2 ∧ b^{1, 321}_1 ∧ -b^{1, 321}_0 ∧ -p_321) -> (-b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ b^{1, 322}_0) c in CNF: c b^{1, 321}_2 ∨ -b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ p_321 ∨ -b^{1, 322}_2 c b^{1, 321}_2 ∨ -b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ p_321 ∨ -b^{1, 322}_1 c b^{1, 321}_2 ∨ -b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ p_321 ∨ b^{1, 322}_0 c in DIMACS: 2123 -2124 2125 321 -2126 0 2123 -2124 2125 321 -2127 0 2123 -2124 2125 321 2128 0 c 1-1 --> 0 c (-b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ b^{1, 321}_0 ∧ -p_321) -> (-b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ -b^{1, 322}_0) c in CNF: c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ p_321 ∨ -b^{1, 322}_2 c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ p_321 ∨ -b^{1, 322}_1 c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ p_321 ∨ -b^{1, 322}_0 c in DIMACS: 2123 2124 -2125 321 -2126 0 2123 2124 -2125 321 -2127 0 2123 2124 -2125 321 -2128 0 c 0-1 --> -1 c (-b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ -b^{1, 321}_0 ∧ -p_321) -> ( b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ b^{1, 322}_0) c in CNF: c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ p_321 ∨ b^{1, 322}_2 c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ p_321 ∨ -b^{1, 322}_1 c b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ p_321 ∨ b^{1, 322}_0 c in DIMACS: 2123 2124 2125 321 2126 0 2123 2124 2125 321 -2127 0 2123 2124 2125 321 2128 0 c -1-1 --> -2 c ( b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ b^{1, 321}_0 ∧ -p_321) -> ( b^{1, 322}_2 ∧ b^{1, 322}_1 ∧ -b^{1, 322}_0) c in CNF: c -b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ p_321 ∨ b^{1, 322}_2 c -b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ p_321 ∨ b^{1, 322}_1 c -b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ p_321 ∨ -b^{1, 322}_0 c in DIMACS: -2123 2124 -2125 321 2126 0 -2123 2124 -2125 321 2127 0 -2123 2124 -2125 321 -2128 0 c -2-1 --> break c ( b^{1, 321}_2 ∧ b^{1, 321}_1 ∧ -b^{1, 321}_0 ∧ -p_321) -> break c in CNF: c -b^{1, 321}_2 ∨ -b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ p_321 ∨ break c in DIMACS: -2123 -2124 2125 321 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 321}_2 ∧ -b^{1, 321}_1 ∧ -b^{1, 321}_0 ∧ true) c in CNF: c -b^{1, 321}_2 ∨ b^{1, 321}_1 ∨ b^{1, 321}_0 ∨ false c in DIMACS: -2123 2124 2125 0 c 3 does not represent an automaton state. c -(-b^{1, 321}_2 ∧ b^{1, 321}_1 ∧ b^{1, 321}_0 ∧ true) c in CNF: c b^{1, 321}_2 ∨ -b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ false c in DIMACS: 2123 -2124 -2125 0 c -3 does not represent an automaton state. c -( b^{1, 321}_2 ∧ b^{1, 321}_1 ∧ b^{1, 321}_0 ∧ true) c in CNF: c -b^{1, 321}_2 ∨ -b^{1, 321}_1 ∨ -b^{1, 321}_0 ∨ false c in DIMACS: -2123 -2124 -2125 0 c i = 322 c -2+1 --> -1 c ( b^{1, 322}_2 ∧ b^{1, 322}_1 ∧ -b^{1, 322}_0 ∧ p_322) -> ( b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ b^{1, 323}_0) c in CNF: c -b^{1, 322}_2 ∨ -b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ -p_322 ∨ b^{1, 323}_2 c -b^{1, 322}_2 ∨ -b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ -p_322 ∨ -b^{1, 323}_1 c -b^{1, 322}_2 ∨ -b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ -p_322 ∨ b^{1, 323}_0 c in DIMACS: -2126 -2127 2128 -322 2129 0 -2126 -2127 2128 -322 -2130 0 -2126 -2127 2128 -322 2131 0 c -1+1 --> 0 c ( b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ b^{1, 322}_0 ∧ p_322) -> (-b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ -b^{1, 323}_0) c in CNF: c -b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ -p_322 ∨ -b^{1, 323}_2 c -b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ -p_322 ∨ -b^{1, 323}_1 c -b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ -p_322 ∨ -b^{1, 323}_0 c in DIMACS: -2126 2127 -2128 -322 -2129 0 -2126 2127 -2128 -322 -2130 0 -2126 2127 -2128 -322 -2131 0 c 0+1 --> 1 c (-b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ -b^{1, 322}_0 ∧ p_322) -> (-b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ b^{1, 323}_0) c in CNF: c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ -p_322 ∨ -b^{1, 323}_2 c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ -p_322 ∨ -b^{1, 323}_1 c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ -p_322 ∨ b^{1, 323}_0 c in DIMACS: 2126 2127 2128 -322 -2129 0 2126 2127 2128 -322 -2130 0 2126 2127 2128 -322 2131 0 c 1+1 --> 2 c (-b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ b^{1, 322}_0 ∧ p_322) -> (-b^{1, 323}_2 ∧ b^{1, 323}_1 ∧ -b^{1, 323}_0) c in CNF: c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ -p_322 ∨ -b^{1, 323}_2 c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ -p_322 ∨ b^{1, 323}_1 c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ -p_322 ∨ -b^{1, 323}_0 c in DIMACS: 2126 2127 -2128 -322 -2129 0 2126 2127 -2128 -322 2130 0 2126 2127 -2128 -322 -2131 0 c 2+1 --> break c (-b^{1, 322}_2 ∧ b^{1, 322}_1 ∧ -b^{1, 322}_0 ∧ p_322) -> break c in CNF: c b^{1, 322}_2 ∨ -b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ -p_322 ∨ break c in DIMACS: 2126 -2127 2128 -322 1162 0 c 2-1 --> 1 c (-b^{1, 322}_2 ∧ b^{1, 322}_1 ∧ -b^{1, 322}_0 ∧ -p_322) -> (-b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ b^{1, 323}_0) c in CNF: c b^{1, 322}_2 ∨ -b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ p_322 ∨ -b^{1, 323}_2 c b^{1, 322}_2 ∨ -b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ p_322 ∨ -b^{1, 323}_1 c b^{1, 322}_2 ∨ -b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ p_322 ∨ b^{1, 323}_0 c in DIMACS: 2126 -2127 2128 322 -2129 0 2126 -2127 2128 322 -2130 0 2126 -2127 2128 322 2131 0 c 1-1 --> 0 c (-b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ b^{1, 322}_0 ∧ -p_322) -> (-b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ -b^{1, 323}_0) c in CNF: c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ p_322 ∨ -b^{1, 323}_2 c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ p_322 ∨ -b^{1, 323}_1 c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ p_322 ∨ -b^{1, 323}_0 c in DIMACS: 2126 2127 -2128 322 -2129 0 2126 2127 -2128 322 -2130 0 2126 2127 -2128 322 -2131 0 c 0-1 --> -1 c (-b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ -b^{1, 322}_0 ∧ -p_322) -> ( b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ b^{1, 323}_0) c in CNF: c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ p_322 ∨ b^{1, 323}_2 c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ p_322 ∨ -b^{1, 323}_1 c b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ p_322 ∨ b^{1, 323}_0 c in DIMACS: 2126 2127 2128 322 2129 0 2126 2127 2128 322 -2130 0 2126 2127 2128 322 2131 0 c -1-1 --> -2 c ( b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ b^{1, 322}_0 ∧ -p_322) -> ( b^{1, 323}_2 ∧ b^{1, 323}_1 ∧ -b^{1, 323}_0) c in CNF: c -b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ p_322 ∨ b^{1, 323}_2 c -b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ p_322 ∨ b^{1, 323}_1 c -b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ p_322 ∨ -b^{1, 323}_0 c in DIMACS: -2126 2127 -2128 322 2129 0 -2126 2127 -2128 322 2130 0 -2126 2127 -2128 322 -2131 0 c -2-1 --> break c ( b^{1, 322}_2 ∧ b^{1, 322}_1 ∧ -b^{1, 322}_0 ∧ -p_322) -> break c in CNF: c -b^{1, 322}_2 ∨ -b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ p_322 ∨ break c in DIMACS: -2126 -2127 2128 322 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 322}_2 ∧ -b^{1, 322}_1 ∧ -b^{1, 322}_0 ∧ true) c in CNF: c -b^{1, 322}_2 ∨ b^{1, 322}_1 ∨ b^{1, 322}_0 ∨ false c in DIMACS: -2126 2127 2128 0 c 3 does not represent an automaton state. c -(-b^{1, 322}_2 ∧ b^{1, 322}_1 ∧ b^{1, 322}_0 ∧ true) c in CNF: c b^{1, 322}_2 ∨ -b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ false c in DIMACS: 2126 -2127 -2128 0 c -3 does not represent an automaton state. c -( b^{1, 322}_2 ∧ b^{1, 322}_1 ∧ b^{1, 322}_0 ∧ true) c in CNF: c -b^{1, 322}_2 ∨ -b^{1, 322}_1 ∨ -b^{1, 322}_0 ∨ false c in DIMACS: -2126 -2127 -2128 0 c i = 323 c -2+1 --> -1 c ( b^{1, 323}_2 ∧ b^{1, 323}_1 ∧ -b^{1, 323}_0 ∧ p_323) -> ( b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ b^{1, 324}_0) c in CNF: c -b^{1, 323}_2 ∨ -b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ -p_323 ∨ b^{1, 324}_2 c -b^{1, 323}_2 ∨ -b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ -p_323 ∨ -b^{1, 324}_1 c -b^{1, 323}_2 ∨ -b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ -p_323 ∨ b^{1, 324}_0 c in DIMACS: -2129 -2130 2131 -323 2132 0 -2129 -2130 2131 -323 -2133 0 -2129 -2130 2131 -323 2134 0 c -1+1 --> 0 c ( b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ b^{1, 323}_0 ∧ p_323) -> (-b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ -b^{1, 324}_0) c in CNF: c -b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ -p_323 ∨ -b^{1, 324}_2 c -b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ -p_323 ∨ -b^{1, 324}_1 c -b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ -p_323 ∨ -b^{1, 324}_0 c in DIMACS: -2129 2130 -2131 -323 -2132 0 -2129 2130 -2131 -323 -2133 0 -2129 2130 -2131 -323 -2134 0 c 0+1 --> 1 c (-b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ -b^{1, 323}_0 ∧ p_323) -> (-b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ b^{1, 324}_0) c in CNF: c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ -p_323 ∨ -b^{1, 324}_2 c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ -p_323 ∨ -b^{1, 324}_1 c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ -p_323 ∨ b^{1, 324}_0 c in DIMACS: 2129 2130 2131 -323 -2132 0 2129 2130 2131 -323 -2133 0 2129 2130 2131 -323 2134 0 c 1+1 --> 2 c (-b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ b^{1, 323}_0 ∧ p_323) -> (-b^{1, 324}_2 ∧ b^{1, 324}_1 ∧ -b^{1, 324}_0) c in CNF: c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ -p_323 ∨ -b^{1, 324}_2 c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ -p_323 ∨ b^{1, 324}_1 c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ -p_323 ∨ -b^{1, 324}_0 c in DIMACS: 2129 2130 -2131 -323 -2132 0 2129 2130 -2131 -323 2133 0 2129 2130 -2131 -323 -2134 0 c 2+1 --> break c (-b^{1, 323}_2 ∧ b^{1, 323}_1 ∧ -b^{1, 323}_0 ∧ p_323) -> break c in CNF: c b^{1, 323}_2 ∨ -b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ -p_323 ∨ break c in DIMACS: 2129 -2130 2131 -323 1162 0 c 2-1 --> 1 c (-b^{1, 323}_2 ∧ b^{1, 323}_1 ∧ -b^{1, 323}_0 ∧ -p_323) -> (-b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ b^{1, 324}_0) c in CNF: c b^{1, 323}_2 ∨ -b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ p_323 ∨ -b^{1, 324}_2 c b^{1, 323}_2 ∨ -b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ p_323 ∨ -b^{1, 324}_1 c b^{1, 323}_2 ∨ -b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ p_323 ∨ b^{1, 324}_0 c in DIMACS: 2129 -2130 2131 323 -2132 0 2129 -2130 2131 323 -2133 0 2129 -2130 2131 323 2134 0 c 1-1 --> 0 c (-b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ b^{1, 323}_0 ∧ -p_323) -> (-b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ -b^{1, 324}_0) c in CNF: c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ p_323 ∨ -b^{1, 324}_2 c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ p_323 ∨ -b^{1, 324}_1 c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ p_323 ∨ -b^{1, 324}_0 c in DIMACS: 2129 2130 -2131 323 -2132 0 2129 2130 -2131 323 -2133 0 2129 2130 -2131 323 -2134 0 c 0-1 --> -1 c (-b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ -b^{1, 323}_0 ∧ -p_323) -> ( b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ b^{1, 324}_0) c in CNF: c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ p_323 ∨ b^{1, 324}_2 c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ p_323 ∨ -b^{1, 324}_1 c b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ p_323 ∨ b^{1, 324}_0 c in DIMACS: 2129 2130 2131 323 2132 0 2129 2130 2131 323 -2133 0 2129 2130 2131 323 2134 0 c -1-1 --> -2 c ( b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ b^{1, 323}_0 ∧ -p_323) -> ( b^{1, 324}_2 ∧ b^{1, 324}_1 ∧ -b^{1, 324}_0) c in CNF: c -b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ p_323 ∨ b^{1, 324}_2 c -b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ p_323 ∨ b^{1, 324}_1 c -b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ p_323 ∨ -b^{1, 324}_0 c in DIMACS: -2129 2130 -2131 323 2132 0 -2129 2130 -2131 323 2133 0 -2129 2130 -2131 323 -2134 0 c -2-1 --> break c ( b^{1, 323}_2 ∧ b^{1, 323}_1 ∧ -b^{1, 323}_0 ∧ -p_323) -> break c in CNF: c -b^{1, 323}_2 ∨ -b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ p_323 ∨ break c in DIMACS: -2129 -2130 2131 323 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 323}_2 ∧ -b^{1, 323}_1 ∧ -b^{1, 323}_0 ∧ true) c in CNF: c -b^{1, 323}_2 ∨ b^{1, 323}_1 ∨ b^{1, 323}_0 ∨ false c in DIMACS: -2129 2130 2131 0 c 3 does not represent an automaton state. c -(-b^{1, 323}_2 ∧ b^{1, 323}_1 ∧ b^{1, 323}_0 ∧ true) c in CNF: c b^{1, 323}_2 ∨ -b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ false c in DIMACS: 2129 -2130 -2131 0 c -3 does not represent an automaton state. c -( b^{1, 323}_2 ∧ b^{1, 323}_1 ∧ b^{1, 323}_0 ∧ true) c in CNF: c -b^{1, 323}_2 ∨ -b^{1, 323}_1 ∨ -b^{1, 323}_0 ∨ false c in DIMACS: -2129 -2130 -2131 0 c i = 324 c -2+1 --> -1 c ( b^{1, 324}_2 ∧ b^{1, 324}_1 ∧ -b^{1, 324}_0 ∧ p_324) -> ( b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ b^{1, 325}_0) c in CNF: c -b^{1, 324}_2 ∨ -b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ -p_324 ∨ b^{1, 325}_2 c -b^{1, 324}_2 ∨ -b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ -p_324 ∨ -b^{1, 325}_1 c -b^{1, 324}_2 ∨ -b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ -p_324 ∨ b^{1, 325}_0 c in DIMACS: -2132 -2133 2134 -324 2135 0 -2132 -2133 2134 -324 -2136 0 -2132 -2133 2134 -324 2137 0 c -1+1 --> 0 c ( b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ b^{1, 324}_0 ∧ p_324) -> (-b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ -b^{1, 325}_0) c in CNF: c -b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ -p_324 ∨ -b^{1, 325}_2 c -b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ -p_324 ∨ -b^{1, 325}_1 c -b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ -p_324 ∨ -b^{1, 325}_0 c in DIMACS: -2132 2133 -2134 -324 -2135 0 -2132 2133 -2134 -324 -2136 0 -2132 2133 -2134 -324 -2137 0 c 0+1 --> 1 c (-b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ -b^{1, 324}_0 ∧ p_324) -> (-b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ b^{1, 325}_0) c in CNF: c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ -p_324 ∨ -b^{1, 325}_2 c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ -p_324 ∨ -b^{1, 325}_1 c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ -p_324 ∨ b^{1, 325}_0 c in DIMACS: 2132 2133 2134 -324 -2135 0 2132 2133 2134 -324 -2136 0 2132 2133 2134 -324 2137 0 c 1+1 --> 2 c (-b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ b^{1, 324}_0 ∧ p_324) -> (-b^{1, 325}_2 ∧ b^{1, 325}_1 ∧ -b^{1, 325}_0) c in CNF: c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ -p_324 ∨ -b^{1, 325}_2 c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ -p_324 ∨ b^{1, 325}_1 c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ -p_324 ∨ -b^{1, 325}_0 c in DIMACS: 2132 2133 -2134 -324 -2135 0 2132 2133 -2134 -324 2136 0 2132 2133 -2134 -324 -2137 0 c 2+1 --> break c (-b^{1, 324}_2 ∧ b^{1, 324}_1 ∧ -b^{1, 324}_0 ∧ p_324) -> break c in CNF: c b^{1, 324}_2 ∨ -b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ -p_324 ∨ break c in DIMACS: 2132 -2133 2134 -324 1162 0 c 2-1 --> 1 c (-b^{1, 324}_2 ∧ b^{1, 324}_1 ∧ -b^{1, 324}_0 ∧ -p_324) -> (-b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ b^{1, 325}_0) c in CNF: c b^{1, 324}_2 ∨ -b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ p_324 ∨ -b^{1, 325}_2 c b^{1, 324}_2 ∨ -b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ p_324 ∨ -b^{1, 325}_1 c b^{1, 324}_2 ∨ -b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ p_324 ∨ b^{1, 325}_0 c in DIMACS: 2132 -2133 2134 324 -2135 0 2132 -2133 2134 324 -2136 0 2132 -2133 2134 324 2137 0 c 1-1 --> 0 c (-b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ b^{1, 324}_0 ∧ -p_324) -> (-b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ -b^{1, 325}_0) c in CNF: c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ p_324 ∨ -b^{1, 325}_2 c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ p_324 ∨ -b^{1, 325}_1 c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ p_324 ∨ -b^{1, 325}_0 c in DIMACS: 2132 2133 -2134 324 -2135 0 2132 2133 -2134 324 -2136 0 2132 2133 -2134 324 -2137 0 c 0-1 --> -1 c (-b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ -b^{1, 324}_0 ∧ -p_324) -> ( b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ b^{1, 325}_0) c in CNF: c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ p_324 ∨ b^{1, 325}_2 c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ p_324 ∨ -b^{1, 325}_1 c b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ p_324 ∨ b^{1, 325}_0 c in DIMACS: 2132 2133 2134 324 2135 0 2132 2133 2134 324 -2136 0 2132 2133 2134 324 2137 0 c -1-1 --> -2 c ( b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ b^{1, 324}_0 ∧ -p_324) -> ( b^{1, 325}_2 ∧ b^{1, 325}_1 ∧ -b^{1, 325}_0) c in CNF: c -b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ p_324 ∨ b^{1, 325}_2 c -b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ p_324 ∨ b^{1, 325}_1 c -b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ p_324 ∨ -b^{1, 325}_0 c in DIMACS: -2132 2133 -2134 324 2135 0 -2132 2133 -2134 324 2136 0 -2132 2133 -2134 324 -2137 0 c -2-1 --> break c ( b^{1, 324}_2 ∧ b^{1, 324}_1 ∧ -b^{1, 324}_0 ∧ -p_324) -> break c in CNF: c -b^{1, 324}_2 ∨ -b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ p_324 ∨ break c in DIMACS: -2132 -2133 2134 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 324}_2 ∧ -b^{1, 324}_1 ∧ -b^{1, 324}_0 ∧ true) c in CNF: c -b^{1, 324}_2 ∨ b^{1, 324}_1 ∨ b^{1, 324}_0 ∨ false c in DIMACS: -2132 2133 2134 0 c 3 does not represent an automaton state. c -(-b^{1, 324}_2 ∧ b^{1, 324}_1 ∧ b^{1, 324}_0 ∧ true) c in CNF: c b^{1, 324}_2 ∨ -b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ false c in DIMACS: 2132 -2133 -2134 0 c -3 does not represent an automaton state. c -( b^{1, 324}_2 ∧ b^{1, 324}_1 ∧ b^{1, 324}_0 ∧ true) c in CNF: c -b^{1, 324}_2 ∨ -b^{1, 324}_1 ∨ -b^{1, 324}_0 ∨ false c in DIMACS: -2132 -2133 -2134 0 c i = 325 c -2+1 --> -1 c ( b^{1, 325}_2 ∧ b^{1, 325}_1 ∧ -b^{1, 325}_0 ∧ p_325) -> ( b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ b^{1, 326}_0) c in CNF: c -b^{1, 325}_2 ∨ -b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ -p_325 ∨ b^{1, 326}_2 c -b^{1, 325}_2 ∨ -b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ -p_325 ∨ -b^{1, 326}_1 c -b^{1, 325}_2 ∨ -b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ -p_325 ∨ b^{1, 326}_0 c in DIMACS: -2135 -2136 2137 -325 2138 0 -2135 -2136 2137 -325 -2139 0 -2135 -2136 2137 -325 2140 0 c -1+1 --> 0 c ( b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ b^{1, 325}_0 ∧ p_325) -> (-b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ -b^{1, 326}_0) c in CNF: c -b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ -p_325 ∨ -b^{1, 326}_2 c -b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ -p_325 ∨ -b^{1, 326}_1 c -b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ -p_325 ∨ -b^{1, 326}_0 c in DIMACS: -2135 2136 -2137 -325 -2138 0 -2135 2136 -2137 -325 -2139 0 -2135 2136 -2137 -325 -2140 0 c 0+1 --> 1 c (-b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ -b^{1, 325}_0 ∧ p_325) -> (-b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ b^{1, 326}_0) c in CNF: c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ -p_325 ∨ -b^{1, 326}_2 c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ -p_325 ∨ -b^{1, 326}_1 c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ -p_325 ∨ b^{1, 326}_0 c in DIMACS: 2135 2136 2137 -325 -2138 0 2135 2136 2137 -325 -2139 0 2135 2136 2137 -325 2140 0 c 1+1 --> 2 c (-b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ b^{1, 325}_0 ∧ p_325) -> (-b^{1, 326}_2 ∧ b^{1, 326}_1 ∧ -b^{1, 326}_0) c in CNF: c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ -p_325 ∨ -b^{1, 326}_2 c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ -p_325 ∨ b^{1, 326}_1 c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ -p_325 ∨ -b^{1, 326}_0 c in DIMACS: 2135 2136 -2137 -325 -2138 0 2135 2136 -2137 -325 2139 0 2135 2136 -2137 -325 -2140 0 c 2+1 --> break c (-b^{1, 325}_2 ∧ b^{1, 325}_1 ∧ -b^{1, 325}_0 ∧ p_325) -> break c in CNF: c b^{1, 325}_2 ∨ -b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ -p_325 ∨ break c in DIMACS: 2135 -2136 2137 -325 1162 0 c 2-1 --> 1 c (-b^{1, 325}_2 ∧ b^{1, 325}_1 ∧ -b^{1, 325}_0 ∧ -p_325) -> (-b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ b^{1, 326}_0) c in CNF: c b^{1, 325}_2 ∨ -b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ p_325 ∨ -b^{1, 326}_2 c b^{1, 325}_2 ∨ -b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ p_325 ∨ -b^{1, 326}_1 c b^{1, 325}_2 ∨ -b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ p_325 ∨ b^{1, 326}_0 c in DIMACS: 2135 -2136 2137 325 -2138 0 2135 -2136 2137 325 -2139 0 2135 -2136 2137 325 2140 0 c 1-1 --> 0 c (-b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ b^{1, 325}_0 ∧ -p_325) -> (-b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ -b^{1, 326}_0) c in CNF: c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ p_325 ∨ -b^{1, 326}_2 c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ p_325 ∨ -b^{1, 326}_1 c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ p_325 ∨ -b^{1, 326}_0 c in DIMACS: 2135 2136 -2137 325 -2138 0 2135 2136 -2137 325 -2139 0 2135 2136 -2137 325 -2140 0 c 0-1 --> -1 c (-b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ -b^{1, 325}_0 ∧ -p_325) -> ( b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ b^{1, 326}_0) c in CNF: c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ p_325 ∨ b^{1, 326}_2 c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ p_325 ∨ -b^{1, 326}_1 c b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ p_325 ∨ b^{1, 326}_0 c in DIMACS: 2135 2136 2137 325 2138 0 2135 2136 2137 325 -2139 0 2135 2136 2137 325 2140 0 c -1-1 --> -2 c ( b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ b^{1, 325}_0 ∧ -p_325) -> ( b^{1, 326}_2 ∧ b^{1, 326}_1 ∧ -b^{1, 326}_0) c in CNF: c -b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ p_325 ∨ b^{1, 326}_2 c -b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ p_325 ∨ b^{1, 326}_1 c -b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ p_325 ∨ -b^{1, 326}_0 c in DIMACS: -2135 2136 -2137 325 2138 0 -2135 2136 -2137 325 2139 0 -2135 2136 -2137 325 -2140 0 c -2-1 --> break c ( b^{1, 325}_2 ∧ b^{1, 325}_1 ∧ -b^{1, 325}_0 ∧ -p_325) -> break c in CNF: c -b^{1, 325}_2 ∨ -b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ p_325 ∨ break c in DIMACS: -2135 -2136 2137 325 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 325}_2 ∧ -b^{1, 325}_1 ∧ -b^{1, 325}_0 ∧ true) c in CNF: c -b^{1, 325}_2 ∨ b^{1, 325}_1 ∨ b^{1, 325}_0 ∨ false c in DIMACS: -2135 2136 2137 0 c 3 does not represent an automaton state. c -(-b^{1, 325}_2 ∧ b^{1, 325}_1 ∧ b^{1, 325}_0 ∧ true) c in CNF: c b^{1, 325}_2 ∨ -b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ false c in DIMACS: 2135 -2136 -2137 0 c -3 does not represent an automaton state. c -( b^{1, 325}_2 ∧ b^{1, 325}_1 ∧ b^{1, 325}_0 ∧ true) c in CNF: c -b^{1, 325}_2 ∨ -b^{1, 325}_1 ∨ -b^{1, 325}_0 ∨ false c in DIMACS: -2135 -2136 -2137 0 c i = 326 c -2+1 --> -1 c ( b^{1, 326}_2 ∧ b^{1, 326}_1 ∧ -b^{1, 326}_0 ∧ p_326) -> ( b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ b^{1, 327}_0) c in CNF: c -b^{1, 326}_2 ∨ -b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ -p_326 ∨ b^{1, 327}_2 c -b^{1, 326}_2 ∨ -b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ -p_326 ∨ -b^{1, 327}_1 c -b^{1, 326}_2 ∨ -b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ -p_326 ∨ b^{1, 327}_0 c in DIMACS: -2138 -2139 2140 -326 2141 0 -2138 -2139 2140 -326 -2142 0 -2138 -2139 2140 -326 2143 0 c -1+1 --> 0 c ( b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ b^{1, 326}_0 ∧ p_326) -> (-b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ -b^{1, 327}_0) c in CNF: c -b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ -p_326 ∨ -b^{1, 327}_2 c -b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ -p_326 ∨ -b^{1, 327}_1 c -b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ -p_326 ∨ -b^{1, 327}_0 c in DIMACS: -2138 2139 -2140 -326 -2141 0 -2138 2139 -2140 -326 -2142 0 -2138 2139 -2140 -326 -2143 0 c 0+1 --> 1 c (-b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ -b^{1, 326}_0 ∧ p_326) -> (-b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ b^{1, 327}_0) c in CNF: c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ -p_326 ∨ -b^{1, 327}_2 c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ -p_326 ∨ -b^{1, 327}_1 c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ -p_326 ∨ b^{1, 327}_0 c in DIMACS: 2138 2139 2140 -326 -2141 0 2138 2139 2140 -326 -2142 0 2138 2139 2140 -326 2143 0 c 1+1 --> 2 c (-b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ b^{1, 326}_0 ∧ p_326) -> (-b^{1, 327}_2 ∧ b^{1, 327}_1 ∧ -b^{1, 327}_0) c in CNF: c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ -p_326 ∨ -b^{1, 327}_2 c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ -p_326 ∨ b^{1, 327}_1 c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ -p_326 ∨ -b^{1, 327}_0 c in DIMACS: 2138 2139 -2140 -326 -2141 0 2138 2139 -2140 -326 2142 0 2138 2139 -2140 -326 -2143 0 c 2+1 --> break c (-b^{1, 326}_2 ∧ b^{1, 326}_1 ∧ -b^{1, 326}_0 ∧ p_326) -> break c in CNF: c b^{1, 326}_2 ∨ -b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ -p_326 ∨ break c in DIMACS: 2138 -2139 2140 -326 1162 0 c 2-1 --> 1 c (-b^{1, 326}_2 ∧ b^{1, 326}_1 ∧ -b^{1, 326}_0 ∧ -p_326) -> (-b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ b^{1, 327}_0) c in CNF: c b^{1, 326}_2 ∨ -b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ p_326 ∨ -b^{1, 327}_2 c b^{1, 326}_2 ∨ -b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ p_326 ∨ -b^{1, 327}_1 c b^{1, 326}_2 ∨ -b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ p_326 ∨ b^{1, 327}_0 c in DIMACS: 2138 -2139 2140 326 -2141 0 2138 -2139 2140 326 -2142 0 2138 -2139 2140 326 2143 0 c 1-1 --> 0 c (-b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ b^{1, 326}_0 ∧ -p_326) -> (-b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ -b^{1, 327}_0) c in CNF: c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ p_326 ∨ -b^{1, 327}_2 c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ p_326 ∨ -b^{1, 327}_1 c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ p_326 ∨ -b^{1, 327}_0 c in DIMACS: 2138 2139 -2140 326 -2141 0 2138 2139 -2140 326 -2142 0 2138 2139 -2140 326 -2143 0 c 0-1 --> -1 c (-b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ -b^{1, 326}_0 ∧ -p_326) -> ( b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ b^{1, 327}_0) c in CNF: c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ p_326 ∨ b^{1, 327}_2 c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ p_326 ∨ -b^{1, 327}_1 c b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ p_326 ∨ b^{1, 327}_0 c in DIMACS: 2138 2139 2140 326 2141 0 2138 2139 2140 326 -2142 0 2138 2139 2140 326 2143 0 c -1-1 --> -2 c ( b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ b^{1, 326}_0 ∧ -p_326) -> ( b^{1, 327}_2 ∧ b^{1, 327}_1 ∧ -b^{1, 327}_0) c in CNF: c -b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ p_326 ∨ b^{1, 327}_2 c -b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ p_326 ∨ b^{1, 327}_1 c -b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ p_326 ∨ -b^{1, 327}_0 c in DIMACS: -2138 2139 -2140 326 2141 0 -2138 2139 -2140 326 2142 0 -2138 2139 -2140 326 -2143 0 c -2-1 --> break c ( b^{1, 326}_2 ∧ b^{1, 326}_1 ∧ -b^{1, 326}_0 ∧ -p_326) -> break c in CNF: c -b^{1, 326}_2 ∨ -b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ p_326 ∨ break c in DIMACS: -2138 -2139 2140 326 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 326}_2 ∧ -b^{1, 326}_1 ∧ -b^{1, 326}_0 ∧ true) c in CNF: c -b^{1, 326}_2 ∨ b^{1, 326}_1 ∨ b^{1, 326}_0 ∨ false c in DIMACS: -2138 2139 2140 0 c 3 does not represent an automaton state. c -(-b^{1, 326}_2 ∧ b^{1, 326}_1 ∧ b^{1, 326}_0 ∧ true) c in CNF: c b^{1, 326}_2 ∨ -b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ false c in DIMACS: 2138 -2139 -2140 0 c -3 does not represent an automaton state. c -( b^{1, 326}_2 ∧ b^{1, 326}_1 ∧ b^{1, 326}_0 ∧ true) c in CNF: c -b^{1, 326}_2 ∨ -b^{1, 326}_1 ∨ -b^{1, 326}_0 ∨ false c in DIMACS: -2138 -2139 -2140 0 c i = 327 c -2+1 --> -1 c ( b^{1, 327}_2 ∧ b^{1, 327}_1 ∧ -b^{1, 327}_0 ∧ p_327) -> ( b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ b^{1, 328}_0) c in CNF: c -b^{1, 327}_2 ∨ -b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ -p_327 ∨ b^{1, 328}_2 c -b^{1, 327}_2 ∨ -b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ -p_327 ∨ -b^{1, 328}_1 c -b^{1, 327}_2 ∨ -b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ -p_327 ∨ b^{1, 328}_0 c in DIMACS: -2141 -2142 2143 -327 2144 0 -2141 -2142 2143 -327 -2145 0 -2141 -2142 2143 -327 2146 0 c -1+1 --> 0 c ( b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ b^{1, 327}_0 ∧ p_327) -> (-b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ -b^{1, 328}_0) c in CNF: c -b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ -p_327 ∨ -b^{1, 328}_2 c -b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ -p_327 ∨ -b^{1, 328}_1 c -b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ -p_327 ∨ -b^{1, 328}_0 c in DIMACS: -2141 2142 -2143 -327 -2144 0 -2141 2142 -2143 -327 -2145 0 -2141 2142 -2143 -327 -2146 0 c 0+1 --> 1 c (-b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ -b^{1, 327}_0 ∧ p_327) -> (-b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ b^{1, 328}_0) c in CNF: c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ -p_327 ∨ -b^{1, 328}_2 c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ -p_327 ∨ -b^{1, 328}_1 c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ -p_327 ∨ b^{1, 328}_0 c in DIMACS: 2141 2142 2143 -327 -2144 0 2141 2142 2143 -327 -2145 0 2141 2142 2143 -327 2146 0 c 1+1 --> 2 c (-b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ b^{1, 327}_0 ∧ p_327) -> (-b^{1, 328}_2 ∧ b^{1, 328}_1 ∧ -b^{1, 328}_0) c in CNF: c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ -p_327 ∨ -b^{1, 328}_2 c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ -p_327 ∨ b^{1, 328}_1 c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ -p_327 ∨ -b^{1, 328}_0 c in DIMACS: 2141 2142 -2143 -327 -2144 0 2141 2142 -2143 -327 2145 0 2141 2142 -2143 -327 -2146 0 c 2+1 --> break c (-b^{1, 327}_2 ∧ b^{1, 327}_1 ∧ -b^{1, 327}_0 ∧ p_327) -> break c in CNF: c b^{1, 327}_2 ∨ -b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ -p_327 ∨ break c in DIMACS: 2141 -2142 2143 -327 1162 0 c 2-1 --> 1 c (-b^{1, 327}_2 ∧ b^{1, 327}_1 ∧ -b^{1, 327}_0 ∧ -p_327) -> (-b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ b^{1, 328}_0) c in CNF: c b^{1, 327}_2 ∨ -b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ p_327 ∨ -b^{1, 328}_2 c b^{1, 327}_2 ∨ -b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ p_327 ∨ -b^{1, 328}_1 c b^{1, 327}_2 ∨ -b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ p_327 ∨ b^{1, 328}_0 c in DIMACS: 2141 -2142 2143 327 -2144 0 2141 -2142 2143 327 -2145 0 2141 -2142 2143 327 2146 0 c 1-1 --> 0 c (-b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ b^{1, 327}_0 ∧ -p_327) -> (-b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ -b^{1, 328}_0) c in CNF: c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ p_327 ∨ -b^{1, 328}_2 c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ p_327 ∨ -b^{1, 328}_1 c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ p_327 ∨ -b^{1, 328}_0 c in DIMACS: 2141 2142 -2143 327 -2144 0 2141 2142 -2143 327 -2145 0 2141 2142 -2143 327 -2146 0 c 0-1 --> -1 c (-b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ -b^{1, 327}_0 ∧ -p_327) -> ( b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ b^{1, 328}_0) c in CNF: c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ p_327 ∨ b^{1, 328}_2 c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ p_327 ∨ -b^{1, 328}_1 c b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ p_327 ∨ b^{1, 328}_0 c in DIMACS: 2141 2142 2143 327 2144 0 2141 2142 2143 327 -2145 0 2141 2142 2143 327 2146 0 c -1-1 --> -2 c ( b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ b^{1, 327}_0 ∧ -p_327) -> ( b^{1, 328}_2 ∧ b^{1, 328}_1 ∧ -b^{1, 328}_0) c in CNF: c -b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ p_327 ∨ b^{1, 328}_2 c -b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ p_327 ∨ b^{1, 328}_1 c -b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ p_327 ∨ -b^{1, 328}_0 c in DIMACS: -2141 2142 -2143 327 2144 0 -2141 2142 -2143 327 2145 0 -2141 2142 -2143 327 -2146 0 c -2-1 --> break c ( b^{1, 327}_2 ∧ b^{1, 327}_1 ∧ -b^{1, 327}_0 ∧ -p_327) -> break c in CNF: c -b^{1, 327}_2 ∨ -b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ p_327 ∨ break c in DIMACS: -2141 -2142 2143 327 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 327}_2 ∧ -b^{1, 327}_1 ∧ -b^{1, 327}_0 ∧ true) c in CNF: c -b^{1, 327}_2 ∨ b^{1, 327}_1 ∨ b^{1, 327}_0 ∨ false c in DIMACS: -2141 2142 2143 0 c 3 does not represent an automaton state. c -(-b^{1, 327}_2 ∧ b^{1, 327}_1 ∧ b^{1, 327}_0 ∧ true) c in CNF: c b^{1, 327}_2 ∨ -b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ false c in DIMACS: 2141 -2142 -2143 0 c -3 does not represent an automaton state. c -( b^{1, 327}_2 ∧ b^{1, 327}_1 ∧ b^{1, 327}_0 ∧ true) c in CNF: c -b^{1, 327}_2 ∨ -b^{1, 327}_1 ∨ -b^{1, 327}_0 ∨ false c in DIMACS: -2141 -2142 -2143 0 c i = 328 c -2+1 --> -1 c ( b^{1, 328}_2 ∧ b^{1, 328}_1 ∧ -b^{1, 328}_0 ∧ p_328) -> ( b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ b^{1, 329}_0) c in CNF: c -b^{1, 328}_2 ∨ -b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ -p_328 ∨ b^{1, 329}_2 c -b^{1, 328}_2 ∨ -b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ -p_328 ∨ -b^{1, 329}_1 c -b^{1, 328}_2 ∨ -b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ -p_328 ∨ b^{1, 329}_0 c in DIMACS: -2144 -2145 2146 -328 2147 0 -2144 -2145 2146 -328 -2148 0 -2144 -2145 2146 -328 2149 0 c -1+1 --> 0 c ( b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ b^{1, 328}_0 ∧ p_328) -> (-b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ -b^{1, 329}_0) c in CNF: c -b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ -p_328 ∨ -b^{1, 329}_2 c -b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ -p_328 ∨ -b^{1, 329}_1 c -b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ -p_328 ∨ -b^{1, 329}_0 c in DIMACS: -2144 2145 -2146 -328 -2147 0 -2144 2145 -2146 -328 -2148 0 -2144 2145 -2146 -328 -2149 0 c 0+1 --> 1 c (-b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ -b^{1, 328}_0 ∧ p_328) -> (-b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ b^{1, 329}_0) c in CNF: c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ -p_328 ∨ -b^{1, 329}_2 c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ -p_328 ∨ -b^{1, 329}_1 c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ -p_328 ∨ b^{1, 329}_0 c in DIMACS: 2144 2145 2146 -328 -2147 0 2144 2145 2146 -328 -2148 0 2144 2145 2146 -328 2149 0 c 1+1 --> 2 c (-b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ b^{1, 328}_0 ∧ p_328) -> (-b^{1, 329}_2 ∧ b^{1, 329}_1 ∧ -b^{1, 329}_0) c in CNF: c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ -p_328 ∨ -b^{1, 329}_2 c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ -p_328 ∨ b^{1, 329}_1 c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ -p_328 ∨ -b^{1, 329}_0 c in DIMACS: 2144 2145 -2146 -328 -2147 0 2144 2145 -2146 -328 2148 0 2144 2145 -2146 -328 -2149 0 c 2+1 --> break c (-b^{1, 328}_2 ∧ b^{1, 328}_1 ∧ -b^{1, 328}_0 ∧ p_328) -> break c in CNF: c b^{1, 328}_2 ∨ -b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ -p_328 ∨ break c in DIMACS: 2144 -2145 2146 -328 1162 0 c 2-1 --> 1 c (-b^{1, 328}_2 ∧ b^{1, 328}_1 ∧ -b^{1, 328}_0 ∧ -p_328) -> (-b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ b^{1, 329}_0) c in CNF: c b^{1, 328}_2 ∨ -b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ p_328 ∨ -b^{1, 329}_2 c b^{1, 328}_2 ∨ -b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ p_328 ∨ -b^{1, 329}_1 c b^{1, 328}_2 ∨ -b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ p_328 ∨ b^{1, 329}_0 c in DIMACS: 2144 -2145 2146 328 -2147 0 2144 -2145 2146 328 -2148 0 2144 -2145 2146 328 2149 0 c 1-1 --> 0 c (-b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ b^{1, 328}_0 ∧ -p_328) -> (-b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ -b^{1, 329}_0) c in CNF: c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ p_328 ∨ -b^{1, 329}_2 c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ p_328 ∨ -b^{1, 329}_1 c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ p_328 ∨ -b^{1, 329}_0 c in DIMACS: 2144 2145 -2146 328 -2147 0 2144 2145 -2146 328 -2148 0 2144 2145 -2146 328 -2149 0 c 0-1 --> -1 c (-b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ -b^{1, 328}_0 ∧ -p_328) -> ( b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ b^{1, 329}_0) c in CNF: c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ p_328 ∨ b^{1, 329}_2 c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ p_328 ∨ -b^{1, 329}_1 c b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ p_328 ∨ b^{1, 329}_0 c in DIMACS: 2144 2145 2146 328 2147 0 2144 2145 2146 328 -2148 0 2144 2145 2146 328 2149 0 c -1-1 --> -2 c ( b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ b^{1, 328}_0 ∧ -p_328) -> ( b^{1, 329}_2 ∧ b^{1, 329}_1 ∧ -b^{1, 329}_0) c in CNF: c -b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ p_328 ∨ b^{1, 329}_2 c -b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ p_328 ∨ b^{1, 329}_1 c -b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ p_328 ∨ -b^{1, 329}_0 c in DIMACS: -2144 2145 -2146 328 2147 0 -2144 2145 -2146 328 2148 0 -2144 2145 -2146 328 -2149 0 c -2-1 --> break c ( b^{1, 328}_2 ∧ b^{1, 328}_1 ∧ -b^{1, 328}_0 ∧ -p_328) -> break c in CNF: c -b^{1, 328}_2 ∨ -b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ p_328 ∨ break c in DIMACS: -2144 -2145 2146 328 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 328}_2 ∧ -b^{1, 328}_1 ∧ -b^{1, 328}_0 ∧ true) c in CNF: c -b^{1, 328}_2 ∨ b^{1, 328}_1 ∨ b^{1, 328}_0 ∨ false c in DIMACS: -2144 2145 2146 0 c 3 does not represent an automaton state. c -(-b^{1, 328}_2 ∧ b^{1, 328}_1 ∧ b^{1, 328}_0 ∧ true) c in CNF: c b^{1, 328}_2 ∨ -b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ false c in DIMACS: 2144 -2145 -2146 0 c -3 does not represent an automaton state. c -( b^{1, 328}_2 ∧ b^{1, 328}_1 ∧ b^{1, 328}_0 ∧ true) c in CNF: c -b^{1, 328}_2 ∨ -b^{1, 328}_1 ∨ -b^{1, 328}_0 ∨ false c in DIMACS: -2144 -2145 -2146 0 c i = 329 c -2+1 --> -1 c ( b^{1, 329}_2 ∧ b^{1, 329}_1 ∧ -b^{1, 329}_0 ∧ p_329) -> ( b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ b^{1, 330}_0) c in CNF: c -b^{1, 329}_2 ∨ -b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ -p_329 ∨ b^{1, 330}_2 c -b^{1, 329}_2 ∨ -b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ -p_329 ∨ -b^{1, 330}_1 c -b^{1, 329}_2 ∨ -b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ -p_329 ∨ b^{1, 330}_0 c in DIMACS: -2147 -2148 2149 -329 2150 0 -2147 -2148 2149 -329 -2151 0 -2147 -2148 2149 -329 2152 0 c -1+1 --> 0 c ( b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ b^{1, 329}_0 ∧ p_329) -> (-b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ -b^{1, 330}_0) c in CNF: c -b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ -p_329 ∨ -b^{1, 330}_2 c -b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ -p_329 ∨ -b^{1, 330}_1 c -b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ -p_329 ∨ -b^{1, 330}_0 c in DIMACS: -2147 2148 -2149 -329 -2150 0 -2147 2148 -2149 -329 -2151 0 -2147 2148 -2149 -329 -2152 0 c 0+1 --> 1 c (-b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ -b^{1, 329}_0 ∧ p_329) -> (-b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ b^{1, 330}_0) c in CNF: c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ -p_329 ∨ -b^{1, 330}_2 c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ -p_329 ∨ -b^{1, 330}_1 c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ -p_329 ∨ b^{1, 330}_0 c in DIMACS: 2147 2148 2149 -329 -2150 0 2147 2148 2149 -329 -2151 0 2147 2148 2149 -329 2152 0 c 1+1 --> 2 c (-b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ b^{1, 329}_0 ∧ p_329) -> (-b^{1, 330}_2 ∧ b^{1, 330}_1 ∧ -b^{1, 330}_0) c in CNF: c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ -p_329 ∨ -b^{1, 330}_2 c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ -p_329 ∨ b^{1, 330}_1 c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ -p_329 ∨ -b^{1, 330}_0 c in DIMACS: 2147 2148 -2149 -329 -2150 0 2147 2148 -2149 -329 2151 0 2147 2148 -2149 -329 -2152 0 c 2+1 --> break c (-b^{1, 329}_2 ∧ b^{1, 329}_1 ∧ -b^{1, 329}_0 ∧ p_329) -> break c in CNF: c b^{1, 329}_2 ∨ -b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ -p_329 ∨ break c in DIMACS: 2147 -2148 2149 -329 1162 0 c 2-1 --> 1 c (-b^{1, 329}_2 ∧ b^{1, 329}_1 ∧ -b^{1, 329}_0 ∧ -p_329) -> (-b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ b^{1, 330}_0) c in CNF: c b^{1, 329}_2 ∨ -b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ p_329 ∨ -b^{1, 330}_2 c b^{1, 329}_2 ∨ -b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ p_329 ∨ -b^{1, 330}_1 c b^{1, 329}_2 ∨ -b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ p_329 ∨ b^{1, 330}_0 c in DIMACS: 2147 -2148 2149 329 -2150 0 2147 -2148 2149 329 -2151 0 2147 -2148 2149 329 2152 0 c 1-1 --> 0 c (-b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ b^{1, 329}_0 ∧ -p_329) -> (-b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ -b^{1, 330}_0) c in CNF: c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ p_329 ∨ -b^{1, 330}_2 c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ p_329 ∨ -b^{1, 330}_1 c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ p_329 ∨ -b^{1, 330}_0 c in DIMACS: 2147 2148 -2149 329 -2150 0 2147 2148 -2149 329 -2151 0 2147 2148 -2149 329 -2152 0 c 0-1 --> -1 c (-b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ -b^{1, 329}_0 ∧ -p_329) -> ( b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ b^{1, 330}_0) c in CNF: c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ p_329 ∨ b^{1, 330}_2 c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ p_329 ∨ -b^{1, 330}_1 c b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ p_329 ∨ b^{1, 330}_0 c in DIMACS: 2147 2148 2149 329 2150 0 2147 2148 2149 329 -2151 0 2147 2148 2149 329 2152 0 c -1-1 --> -2 c ( b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ b^{1, 329}_0 ∧ -p_329) -> ( b^{1, 330}_2 ∧ b^{1, 330}_1 ∧ -b^{1, 330}_0) c in CNF: c -b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ p_329 ∨ b^{1, 330}_2 c -b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ p_329 ∨ b^{1, 330}_1 c -b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ p_329 ∨ -b^{1, 330}_0 c in DIMACS: -2147 2148 -2149 329 2150 0 -2147 2148 -2149 329 2151 0 -2147 2148 -2149 329 -2152 0 c -2-1 --> break c ( b^{1, 329}_2 ∧ b^{1, 329}_1 ∧ -b^{1, 329}_0 ∧ -p_329) -> break c in CNF: c -b^{1, 329}_2 ∨ -b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ p_329 ∨ break c in DIMACS: -2147 -2148 2149 329 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 329}_2 ∧ -b^{1, 329}_1 ∧ -b^{1, 329}_0 ∧ true) c in CNF: c -b^{1, 329}_2 ∨ b^{1, 329}_1 ∨ b^{1, 329}_0 ∨ false c in DIMACS: -2147 2148 2149 0 c 3 does not represent an automaton state. c -(-b^{1, 329}_2 ∧ b^{1, 329}_1 ∧ b^{1, 329}_0 ∧ true) c in CNF: c b^{1, 329}_2 ∨ -b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ false c in DIMACS: 2147 -2148 -2149 0 c -3 does not represent an automaton state. c -( b^{1, 329}_2 ∧ b^{1, 329}_1 ∧ b^{1, 329}_0 ∧ true) c in CNF: c -b^{1, 329}_2 ∨ -b^{1, 329}_1 ∨ -b^{1, 329}_0 ∨ false c in DIMACS: -2147 -2148 -2149 0 c i = 330 c -2+1 --> -1 c ( b^{1, 330}_2 ∧ b^{1, 330}_1 ∧ -b^{1, 330}_0 ∧ p_330) -> ( b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ b^{1, 331}_0) c in CNF: c -b^{1, 330}_2 ∨ -b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ -p_330 ∨ b^{1, 331}_2 c -b^{1, 330}_2 ∨ -b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ -p_330 ∨ -b^{1, 331}_1 c -b^{1, 330}_2 ∨ -b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ -p_330 ∨ b^{1, 331}_0 c in DIMACS: -2150 -2151 2152 -330 2153 0 -2150 -2151 2152 -330 -2154 0 -2150 -2151 2152 -330 2155 0 c -1+1 --> 0 c ( b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ b^{1, 330}_0 ∧ p_330) -> (-b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ -b^{1, 331}_0) c in CNF: c -b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ -p_330 ∨ -b^{1, 331}_2 c -b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ -p_330 ∨ -b^{1, 331}_1 c -b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ -p_330 ∨ -b^{1, 331}_0 c in DIMACS: -2150 2151 -2152 -330 -2153 0 -2150 2151 -2152 -330 -2154 0 -2150 2151 -2152 -330 -2155 0 c 0+1 --> 1 c (-b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ -b^{1, 330}_0 ∧ p_330) -> (-b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ b^{1, 331}_0) c in CNF: c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ -p_330 ∨ -b^{1, 331}_2 c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ -p_330 ∨ -b^{1, 331}_1 c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ -p_330 ∨ b^{1, 331}_0 c in DIMACS: 2150 2151 2152 -330 -2153 0 2150 2151 2152 -330 -2154 0 2150 2151 2152 -330 2155 0 c 1+1 --> 2 c (-b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ b^{1, 330}_0 ∧ p_330) -> (-b^{1, 331}_2 ∧ b^{1, 331}_1 ∧ -b^{1, 331}_0) c in CNF: c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ -p_330 ∨ -b^{1, 331}_2 c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ -p_330 ∨ b^{1, 331}_1 c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ -p_330 ∨ -b^{1, 331}_0 c in DIMACS: 2150 2151 -2152 -330 -2153 0 2150 2151 -2152 -330 2154 0 2150 2151 -2152 -330 -2155 0 c 2+1 --> break c (-b^{1, 330}_2 ∧ b^{1, 330}_1 ∧ -b^{1, 330}_0 ∧ p_330) -> break c in CNF: c b^{1, 330}_2 ∨ -b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ -p_330 ∨ break c in DIMACS: 2150 -2151 2152 -330 1162 0 c 2-1 --> 1 c (-b^{1, 330}_2 ∧ b^{1, 330}_1 ∧ -b^{1, 330}_0 ∧ -p_330) -> (-b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ b^{1, 331}_0) c in CNF: c b^{1, 330}_2 ∨ -b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ p_330 ∨ -b^{1, 331}_2 c b^{1, 330}_2 ∨ -b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ p_330 ∨ -b^{1, 331}_1 c b^{1, 330}_2 ∨ -b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ p_330 ∨ b^{1, 331}_0 c in DIMACS: 2150 -2151 2152 330 -2153 0 2150 -2151 2152 330 -2154 0 2150 -2151 2152 330 2155 0 c 1-1 --> 0 c (-b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ b^{1, 330}_0 ∧ -p_330) -> (-b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ -b^{1, 331}_0) c in CNF: c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ p_330 ∨ -b^{1, 331}_2 c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ p_330 ∨ -b^{1, 331}_1 c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ p_330 ∨ -b^{1, 331}_0 c in DIMACS: 2150 2151 -2152 330 -2153 0 2150 2151 -2152 330 -2154 0 2150 2151 -2152 330 -2155 0 c 0-1 --> -1 c (-b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ -b^{1, 330}_0 ∧ -p_330) -> ( b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ b^{1, 331}_0) c in CNF: c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ p_330 ∨ b^{1, 331}_2 c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ p_330 ∨ -b^{1, 331}_1 c b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ p_330 ∨ b^{1, 331}_0 c in DIMACS: 2150 2151 2152 330 2153 0 2150 2151 2152 330 -2154 0 2150 2151 2152 330 2155 0 c -1-1 --> -2 c ( b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ b^{1, 330}_0 ∧ -p_330) -> ( b^{1, 331}_2 ∧ b^{1, 331}_1 ∧ -b^{1, 331}_0) c in CNF: c -b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ p_330 ∨ b^{1, 331}_2 c -b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ p_330 ∨ b^{1, 331}_1 c -b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ p_330 ∨ -b^{1, 331}_0 c in DIMACS: -2150 2151 -2152 330 2153 0 -2150 2151 -2152 330 2154 0 -2150 2151 -2152 330 -2155 0 c -2-1 --> break c ( b^{1, 330}_2 ∧ b^{1, 330}_1 ∧ -b^{1, 330}_0 ∧ -p_330) -> break c in CNF: c -b^{1, 330}_2 ∨ -b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ p_330 ∨ break c in DIMACS: -2150 -2151 2152 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 330}_2 ∧ -b^{1, 330}_1 ∧ -b^{1, 330}_0 ∧ true) c in CNF: c -b^{1, 330}_2 ∨ b^{1, 330}_1 ∨ b^{1, 330}_0 ∨ false c in DIMACS: -2150 2151 2152 0 c 3 does not represent an automaton state. c -(-b^{1, 330}_2 ∧ b^{1, 330}_1 ∧ b^{1, 330}_0 ∧ true) c in CNF: c b^{1, 330}_2 ∨ -b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ false c in DIMACS: 2150 -2151 -2152 0 c -3 does not represent an automaton state. c -( b^{1, 330}_2 ∧ b^{1, 330}_1 ∧ b^{1, 330}_0 ∧ true) c in CNF: c -b^{1, 330}_2 ∨ -b^{1, 330}_1 ∨ -b^{1, 330}_0 ∨ false c in DIMACS: -2150 -2151 -2152 0 c i = 331 c -2+1 --> -1 c ( b^{1, 331}_2 ∧ b^{1, 331}_1 ∧ -b^{1, 331}_0 ∧ p_331) -> ( b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ b^{1, 332}_0) c in CNF: c -b^{1, 331}_2 ∨ -b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ -p_331 ∨ b^{1, 332}_2 c -b^{1, 331}_2 ∨ -b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ -p_331 ∨ -b^{1, 332}_1 c -b^{1, 331}_2 ∨ -b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ -p_331 ∨ b^{1, 332}_0 c in DIMACS: -2153 -2154 2155 -331 2156 0 -2153 -2154 2155 -331 -2157 0 -2153 -2154 2155 -331 2158 0 c -1+1 --> 0 c ( b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ b^{1, 331}_0 ∧ p_331) -> (-b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ -b^{1, 332}_0) c in CNF: c -b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ -p_331 ∨ -b^{1, 332}_2 c -b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ -p_331 ∨ -b^{1, 332}_1 c -b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ -p_331 ∨ -b^{1, 332}_0 c in DIMACS: -2153 2154 -2155 -331 -2156 0 -2153 2154 -2155 -331 -2157 0 -2153 2154 -2155 -331 -2158 0 c 0+1 --> 1 c (-b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ -b^{1, 331}_0 ∧ p_331) -> (-b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ b^{1, 332}_0) c in CNF: c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ -p_331 ∨ -b^{1, 332}_2 c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ -p_331 ∨ -b^{1, 332}_1 c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ -p_331 ∨ b^{1, 332}_0 c in DIMACS: 2153 2154 2155 -331 -2156 0 2153 2154 2155 -331 -2157 0 2153 2154 2155 -331 2158 0 c 1+1 --> 2 c (-b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ b^{1, 331}_0 ∧ p_331) -> (-b^{1, 332}_2 ∧ b^{1, 332}_1 ∧ -b^{1, 332}_0) c in CNF: c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ -p_331 ∨ -b^{1, 332}_2 c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ -p_331 ∨ b^{1, 332}_1 c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ -p_331 ∨ -b^{1, 332}_0 c in DIMACS: 2153 2154 -2155 -331 -2156 0 2153 2154 -2155 -331 2157 0 2153 2154 -2155 -331 -2158 0 c 2+1 --> break c (-b^{1, 331}_2 ∧ b^{1, 331}_1 ∧ -b^{1, 331}_0 ∧ p_331) -> break c in CNF: c b^{1, 331}_2 ∨ -b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ -p_331 ∨ break c in DIMACS: 2153 -2154 2155 -331 1162 0 c 2-1 --> 1 c (-b^{1, 331}_2 ∧ b^{1, 331}_1 ∧ -b^{1, 331}_0 ∧ -p_331) -> (-b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ b^{1, 332}_0) c in CNF: c b^{1, 331}_2 ∨ -b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ p_331 ∨ -b^{1, 332}_2 c b^{1, 331}_2 ∨ -b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ p_331 ∨ -b^{1, 332}_1 c b^{1, 331}_2 ∨ -b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ p_331 ∨ b^{1, 332}_0 c in DIMACS: 2153 -2154 2155 331 -2156 0 2153 -2154 2155 331 -2157 0 2153 -2154 2155 331 2158 0 c 1-1 --> 0 c (-b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ b^{1, 331}_0 ∧ -p_331) -> (-b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ -b^{1, 332}_0) c in CNF: c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ p_331 ∨ -b^{1, 332}_2 c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ p_331 ∨ -b^{1, 332}_1 c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ p_331 ∨ -b^{1, 332}_0 c in DIMACS: 2153 2154 -2155 331 -2156 0 2153 2154 -2155 331 -2157 0 2153 2154 -2155 331 -2158 0 c 0-1 --> -1 c (-b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ -b^{1, 331}_0 ∧ -p_331) -> ( b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ b^{1, 332}_0) c in CNF: c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ p_331 ∨ b^{1, 332}_2 c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ p_331 ∨ -b^{1, 332}_1 c b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ p_331 ∨ b^{1, 332}_0 c in DIMACS: 2153 2154 2155 331 2156 0 2153 2154 2155 331 -2157 0 2153 2154 2155 331 2158 0 c -1-1 --> -2 c ( b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ b^{1, 331}_0 ∧ -p_331) -> ( b^{1, 332}_2 ∧ b^{1, 332}_1 ∧ -b^{1, 332}_0) c in CNF: c -b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ p_331 ∨ b^{1, 332}_2 c -b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ p_331 ∨ b^{1, 332}_1 c -b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ p_331 ∨ -b^{1, 332}_0 c in DIMACS: -2153 2154 -2155 331 2156 0 -2153 2154 -2155 331 2157 0 -2153 2154 -2155 331 -2158 0 c -2-1 --> break c ( b^{1, 331}_2 ∧ b^{1, 331}_1 ∧ -b^{1, 331}_0 ∧ -p_331) -> break c in CNF: c -b^{1, 331}_2 ∨ -b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ p_331 ∨ break c in DIMACS: -2153 -2154 2155 331 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 331}_2 ∧ -b^{1, 331}_1 ∧ -b^{1, 331}_0 ∧ true) c in CNF: c -b^{1, 331}_2 ∨ b^{1, 331}_1 ∨ b^{1, 331}_0 ∨ false c in DIMACS: -2153 2154 2155 0 c 3 does not represent an automaton state. c -(-b^{1, 331}_2 ∧ b^{1, 331}_1 ∧ b^{1, 331}_0 ∧ true) c in CNF: c b^{1, 331}_2 ∨ -b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ false c in DIMACS: 2153 -2154 -2155 0 c -3 does not represent an automaton state. c -( b^{1, 331}_2 ∧ b^{1, 331}_1 ∧ b^{1, 331}_0 ∧ true) c in CNF: c -b^{1, 331}_2 ∨ -b^{1, 331}_1 ∨ -b^{1, 331}_0 ∨ false c in DIMACS: -2153 -2154 -2155 0 c i = 332 c -2+1 --> -1 c ( b^{1, 332}_2 ∧ b^{1, 332}_1 ∧ -b^{1, 332}_0 ∧ p_332) -> ( b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ b^{1, 333}_0) c in CNF: c -b^{1, 332}_2 ∨ -b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ -p_332 ∨ b^{1, 333}_2 c -b^{1, 332}_2 ∨ -b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ -p_332 ∨ -b^{1, 333}_1 c -b^{1, 332}_2 ∨ -b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ -p_332 ∨ b^{1, 333}_0 c in DIMACS: -2156 -2157 2158 -332 2159 0 -2156 -2157 2158 -332 -2160 0 -2156 -2157 2158 -332 2161 0 c -1+1 --> 0 c ( b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ b^{1, 332}_0 ∧ p_332) -> (-b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ -b^{1, 333}_0) c in CNF: c -b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ -p_332 ∨ -b^{1, 333}_2 c -b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ -p_332 ∨ -b^{1, 333}_1 c -b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ -p_332 ∨ -b^{1, 333}_0 c in DIMACS: -2156 2157 -2158 -332 -2159 0 -2156 2157 -2158 -332 -2160 0 -2156 2157 -2158 -332 -2161 0 c 0+1 --> 1 c (-b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ -b^{1, 332}_0 ∧ p_332) -> (-b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ b^{1, 333}_0) c in CNF: c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ -p_332 ∨ -b^{1, 333}_2 c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ -p_332 ∨ -b^{1, 333}_1 c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ -p_332 ∨ b^{1, 333}_0 c in DIMACS: 2156 2157 2158 -332 -2159 0 2156 2157 2158 -332 -2160 0 2156 2157 2158 -332 2161 0 c 1+1 --> 2 c (-b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ b^{1, 332}_0 ∧ p_332) -> (-b^{1, 333}_2 ∧ b^{1, 333}_1 ∧ -b^{1, 333}_0) c in CNF: c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ -p_332 ∨ -b^{1, 333}_2 c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ -p_332 ∨ b^{1, 333}_1 c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ -p_332 ∨ -b^{1, 333}_0 c in DIMACS: 2156 2157 -2158 -332 -2159 0 2156 2157 -2158 -332 2160 0 2156 2157 -2158 -332 -2161 0 c 2+1 --> break c (-b^{1, 332}_2 ∧ b^{1, 332}_1 ∧ -b^{1, 332}_0 ∧ p_332) -> break c in CNF: c b^{1, 332}_2 ∨ -b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ -p_332 ∨ break c in DIMACS: 2156 -2157 2158 -332 1162 0 c 2-1 --> 1 c (-b^{1, 332}_2 ∧ b^{1, 332}_1 ∧ -b^{1, 332}_0 ∧ -p_332) -> (-b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ b^{1, 333}_0) c in CNF: c b^{1, 332}_2 ∨ -b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ p_332 ∨ -b^{1, 333}_2 c b^{1, 332}_2 ∨ -b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ p_332 ∨ -b^{1, 333}_1 c b^{1, 332}_2 ∨ -b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ p_332 ∨ b^{1, 333}_0 c in DIMACS: 2156 -2157 2158 332 -2159 0 2156 -2157 2158 332 -2160 0 2156 -2157 2158 332 2161 0 c 1-1 --> 0 c (-b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ b^{1, 332}_0 ∧ -p_332) -> (-b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ -b^{1, 333}_0) c in CNF: c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ p_332 ∨ -b^{1, 333}_2 c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ p_332 ∨ -b^{1, 333}_1 c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ p_332 ∨ -b^{1, 333}_0 c in DIMACS: 2156 2157 -2158 332 -2159 0 2156 2157 -2158 332 -2160 0 2156 2157 -2158 332 -2161 0 c 0-1 --> -1 c (-b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ -b^{1, 332}_0 ∧ -p_332) -> ( b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ b^{1, 333}_0) c in CNF: c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ p_332 ∨ b^{1, 333}_2 c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ p_332 ∨ -b^{1, 333}_1 c b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ p_332 ∨ b^{1, 333}_0 c in DIMACS: 2156 2157 2158 332 2159 0 2156 2157 2158 332 -2160 0 2156 2157 2158 332 2161 0 c -1-1 --> -2 c ( b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ b^{1, 332}_0 ∧ -p_332) -> ( b^{1, 333}_2 ∧ b^{1, 333}_1 ∧ -b^{1, 333}_0) c in CNF: c -b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ p_332 ∨ b^{1, 333}_2 c -b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ p_332 ∨ b^{1, 333}_1 c -b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ p_332 ∨ -b^{1, 333}_0 c in DIMACS: -2156 2157 -2158 332 2159 0 -2156 2157 -2158 332 2160 0 -2156 2157 -2158 332 -2161 0 c -2-1 --> break c ( b^{1, 332}_2 ∧ b^{1, 332}_1 ∧ -b^{1, 332}_0 ∧ -p_332) -> break c in CNF: c -b^{1, 332}_2 ∨ -b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ p_332 ∨ break c in DIMACS: -2156 -2157 2158 332 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 332}_2 ∧ -b^{1, 332}_1 ∧ -b^{1, 332}_0 ∧ true) c in CNF: c -b^{1, 332}_2 ∨ b^{1, 332}_1 ∨ b^{1, 332}_0 ∨ false c in DIMACS: -2156 2157 2158 0 c 3 does not represent an automaton state. c -(-b^{1, 332}_2 ∧ b^{1, 332}_1 ∧ b^{1, 332}_0 ∧ true) c in CNF: c b^{1, 332}_2 ∨ -b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ false c in DIMACS: 2156 -2157 -2158 0 c -3 does not represent an automaton state. c -( b^{1, 332}_2 ∧ b^{1, 332}_1 ∧ b^{1, 332}_0 ∧ true) c in CNF: c -b^{1, 332}_2 ∨ -b^{1, 332}_1 ∨ -b^{1, 332}_0 ∨ false c in DIMACS: -2156 -2157 -2158 0 c i = 333 c -2+1 --> -1 c ( b^{1, 333}_2 ∧ b^{1, 333}_1 ∧ -b^{1, 333}_0 ∧ p_333) -> ( b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ b^{1, 334}_0) c in CNF: c -b^{1, 333}_2 ∨ -b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ -p_333 ∨ b^{1, 334}_2 c -b^{1, 333}_2 ∨ -b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ -p_333 ∨ -b^{1, 334}_1 c -b^{1, 333}_2 ∨ -b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ -p_333 ∨ b^{1, 334}_0 c in DIMACS: -2159 -2160 2161 -333 2162 0 -2159 -2160 2161 -333 -2163 0 -2159 -2160 2161 -333 2164 0 c -1+1 --> 0 c ( b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ b^{1, 333}_0 ∧ p_333) -> (-b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ -b^{1, 334}_0) c in CNF: c -b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ -p_333 ∨ -b^{1, 334}_2 c -b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ -p_333 ∨ -b^{1, 334}_1 c -b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ -p_333 ∨ -b^{1, 334}_0 c in DIMACS: -2159 2160 -2161 -333 -2162 0 -2159 2160 -2161 -333 -2163 0 -2159 2160 -2161 -333 -2164 0 c 0+1 --> 1 c (-b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ -b^{1, 333}_0 ∧ p_333) -> (-b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ b^{1, 334}_0) c in CNF: c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ -p_333 ∨ -b^{1, 334}_2 c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ -p_333 ∨ -b^{1, 334}_1 c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ -p_333 ∨ b^{1, 334}_0 c in DIMACS: 2159 2160 2161 -333 -2162 0 2159 2160 2161 -333 -2163 0 2159 2160 2161 -333 2164 0 c 1+1 --> 2 c (-b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ b^{1, 333}_0 ∧ p_333) -> (-b^{1, 334}_2 ∧ b^{1, 334}_1 ∧ -b^{1, 334}_0) c in CNF: c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ -p_333 ∨ -b^{1, 334}_2 c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ -p_333 ∨ b^{1, 334}_1 c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ -p_333 ∨ -b^{1, 334}_0 c in DIMACS: 2159 2160 -2161 -333 -2162 0 2159 2160 -2161 -333 2163 0 2159 2160 -2161 -333 -2164 0 c 2+1 --> break c (-b^{1, 333}_2 ∧ b^{1, 333}_1 ∧ -b^{1, 333}_0 ∧ p_333) -> break c in CNF: c b^{1, 333}_2 ∨ -b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ -p_333 ∨ break c in DIMACS: 2159 -2160 2161 -333 1162 0 c 2-1 --> 1 c (-b^{1, 333}_2 ∧ b^{1, 333}_1 ∧ -b^{1, 333}_0 ∧ -p_333) -> (-b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ b^{1, 334}_0) c in CNF: c b^{1, 333}_2 ∨ -b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ p_333 ∨ -b^{1, 334}_2 c b^{1, 333}_2 ∨ -b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ p_333 ∨ -b^{1, 334}_1 c b^{1, 333}_2 ∨ -b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ p_333 ∨ b^{1, 334}_0 c in DIMACS: 2159 -2160 2161 333 -2162 0 2159 -2160 2161 333 -2163 0 2159 -2160 2161 333 2164 0 c 1-1 --> 0 c (-b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ b^{1, 333}_0 ∧ -p_333) -> (-b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ -b^{1, 334}_0) c in CNF: c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ p_333 ∨ -b^{1, 334}_2 c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ p_333 ∨ -b^{1, 334}_1 c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ p_333 ∨ -b^{1, 334}_0 c in DIMACS: 2159 2160 -2161 333 -2162 0 2159 2160 -2161 333 -2163 0 2159 2160 -2161 333 -2164 0 c 0-1 --> -1 c (-b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ -b^{1, 333}_0 ∧ -p_333) -> ( b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ b^{1, 334}_0) c in CNF: c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ p_333 ∨ b^{1, 334}_2 c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ p_333 ∨ -b^{1, 334}_1 c b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ p_333 ∨ b^{1, 334}_0 c in DIMACS: 2159 2160 2161 333 2162 0 2159 2160 2161 333 -2163 0 2159 2160 2161 333 2164 0 c -1-1 --> -2 c ( b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ b^{1, 333}_0 ∧ -p_333) -> ( b^{1, 334}_2 ∧ b^{1, 334}_1 ∧ -b^{1, 334}_0) c in CNF: c -b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ p_333 ∨ b^{1, 334}_2 c -b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ p_333 ∨ b^{1, 334}_1 c -b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ p_333 ∨ -b^{1, 334}_0 c in DIMACS: -2159 2160 -2161 333 2162 0 -2159 2160 -2161 333 2163 0 -2159 2160 -2161 333 -2164 0 c -2-1 --> break c ( b^{1, 333}_2 ∧ b^{1, 333}_1 ∧ -b^{1, 333}_0 ∧ -p_333) -> break c in CNF: c -b^{1, 333}_2 ∨ -b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ p_333 ∨ break c in DIMACS: -2159 -2160 2161 333 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 333}_2 ∧ -b^{1, 333}_1 ∧ -b^{1, 333}_0 ∧ true) c in CNF: c -b^{1, 333}_2 ∨ b^{1, 333}_1 ∨ b^{1, 333}_0 ∨ false c in DIMACS: -2159 2160 2161 0 c 3 does not represent an automaton state. c -(-b^{1, 333}_2 ∧ b^{1, 333}_1 ∧ b^{1, 333}_0 ∧ true) c in CNF: c b^{1, 333}_2 ∨ -b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ false c in DIMACS: 2159 -2160 -2161 0 c -3 does not represent an automaton state. c -( b^{1, 333}_2 ∧ b^{1, 333}_1 ∧ b^{1, 333}_0 ∧ true) c in CNF: c -b^{1, 333}_2 ∨ -b^{1, 333}_1 ∨ -b^{1, 333}_0 ∨ false c in DIMACS: -2159 -2160 -2161 0 c i = 334 c -2+1 --> -1 c ( b^{1, 334}_2 ∧ b^{1, 334}_1 ∧ -b^{1, 334}_0 ∧ p_334) -> ( b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ b^{1, 335}_0) c in CNF: c -b^{1, 334}_2 ∨ -b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ -p_334 ∨ b^{1, 335}_2 c -b^{1, 334}_2 ∨ -b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ -p_334 ∨ -b^{1, 335}_1 c -b^{1, 334}_2 ∨ -b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ -p_334 ∨ b^{1, 335}_0 c in DIMACS: -2162 -2163 2164 -334 2165 0 -2162 -2163 2164 -334 -2166 0 -2162 -2163 2164 -334 2167 0 c -1+1 --> 0 c ( b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ b^{1, 334}_0 ∧ p_334) -> (-b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ -b^{1, 335}_0) c in CNF: c -b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ -p_334 ∨ -b^{1, 335}_2 c -b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ -p_334 ∨ -b^{1, 335}_1 c -b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ -p_334 ∨ -b^{1, 335}_0 c in DIMACS: -2162 2163 -2164 -334 -2165 0 -2162 2163 -2164 -334 -2166 0 -2162 2163 -2164 -334 -2167 0 c 0+1 --> 1 c (-b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ -b^{1, 334}_0 ∧ p_334) -> (-b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ b^{1, 335}_0) c in CNF: c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ -p_334 ∨ -b^{1, 335}_2 c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ -p_334 ∨ -b^{1, 335}_1 c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ -p_334 ∨ b^{1, 335}_0 c in DIMACS: 2162 2163 2164 -334 -2165 0 2162 2163 2164 -334 -2166 0 2162 2163 2164 -334 2167 0 c 1+1 --> 2 c (-b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ b^{1, 334}_0 ∧ p_334) -> (-b^{1, 335}_2 ∧ b^{1, 335}_1 ∧ -b^{1, 335}_0) c in CNF: c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ -p_334 ∨ -b^{1, 335}_2 c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ -p_334 ∨ b^{1, 335}_1 c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ -p_334 ∨ -b^{1, 335}_0 c in DIMACS: 2162 2163 -2164 -334 -2165 0 2162 2163 -2164 -334 2166 0 2162 2163 -2164 -334 -2167 0 c 2+1 --> break c (-b^{1, 334}_2 ∧ b^{1, 334}_1 ∧ -b^{1, 334}_0 ∧ p_334) -> break c in CNF: c b^{1, 334}_2 ∨ -b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ -p_334 ∨ break c in DIMACS: 2162 -2163 2164 -334 1162 0 c 2-1 --> 1 c (-b^{1, 334}_2 ∧ b^{1, 334}_1 ∧ -b^{1, 334}_0 ∧ -p_334) -> (-b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ b^{1, 335}_0) c in CNF: c b^{1, 334}_2 ∨ -b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ p_334 ∨ -b^{1, 335}_2 c b^{1, 334}_2 ∨ -b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ p_334 ∨ -b^{1, 335}_1 c b^{1, 334}_2 ∨ -b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ p_334 ∨ b^{1, 335}_0 c in DIMACS: 2162 -2163 2164 334 -2165 0 2162 -2163 2164 334 -2166 0 2162 -2163 2164 334 2167 0 c 1-1 --> 0 c (-b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ b^{1, 334}_0 ∧ -p_334) -> (-b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ -b^{1, 335}_0) c in CNF: c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ p_334 ∨ -b^{1, 335}_2 c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ p_334 ∨ -b^{1, 335}_1 c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ p_334 ∨ -b^{1, 335}_0 c in DIMACS: 2162 2163 -2164 334 -2165 0 2162 2163 -2164 334 -2166 0 2162 2163 -2164 334 -2167 0 c 0-1 --> -1 c (-b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ -b^{1, 334}_0 ∧ -p_334) -> ( b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ b^{1, 335}_0) c in CNF: c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ p_334 ∨ b^{1, 335}_2 c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ p_334 ∨ -b^{1, 335}_1 c b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ p_334 ∨ b^{1, 335}_0 c in DIMACS: 2162 2163 2164 334 2165 0 2162 2163 2164 334 -2166 0 2162 2163 2164 334 2167 0 c -1-1 --> -2 c ( b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ b^{1, 334}_0 ∧ -p_334) -> ( b^{1, 335}_2 ∧ b^{1, 335}_1 ∧ -b^{1, 335}_0) c in CNF: c -b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ p_334 ∨ b^{1, 335}_2 c -b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ p_334 ∨ b^{1, 335}_1 c -b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ p_334 ∨ -b^{1, 335}_0 c in DIMACS: -2162 2163 -2164 334 2165 0 -2162 2163 -2164 334 2166 0 -2162 2163 -2164 334 -2167 0 c -2-1 --> break c ( b^{1, 334}_2 ∧ b^{1, 334}_1 ∧ -b^{1, 334}_0 ∧ -p_334) -> break c in CNF: c -b^{1, 334}_2 ∨ -b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ p_334 ∨ break c in DIMACS: -2162 -2163 2164 334 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 334}_2 ∧ -b^{1, 334}_1 ∧ -b^{1, 334}_0 ∧ true) c in CNF: c -b^{1, 334}_2 ∨ b^{1, 334}_1 ∨ b^{1, 334}_0 ∨ false c in DIMACS: -2162 2163 2164 0 c 3 does not represent an automaton state. c -(-b^{1, 334}_2 ∧ b^{1, 334}_1 ∧ b^{1, 334}_0 ∧ true) c in CNF: c b^{1, 334}_2 ∨ -b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ false c in DIMACS: 2162 -2163 -2164 0 c -3 does not represent an automaton state. c -( b^{1, 334}_2 ∧ b^{1, 334}_1 ∧ b^{1, 334}_0 ∧ true) c in CNF: c -b^{1, 334}_2 ∨ -b^{1, 334}_1 ∨ -b^{1, 334}_0 ∨ false c in DIMACS: -2162 -2163 -2164 0 c i = 335 c -2+1 --> -1 c ( b^{1, 335}_2 ∧ b^{1, 335}_1 ∧ -b^{1, 335}_0 ∧ p_335) -> ( b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ b^{1, 336}_0) c in CNF: c -b^{1, 335}_2 ∨ -b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ -p_335 ∨ b^{1, 336}_2 c -b^{1, 335}_2 ∨ -b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ -p_335 ∨ -b^{1, 336}_1 c -b^{1, 335}_2 ∨ -b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ -p_335 ∨ b^{1, 336}_0 c in DIMACS: -2165 -2166 2167 -335 2168 0 -2165 -2166 2167 -335 -2169 0 -2165 -2166 2167 -335 2170 0 c -1+1 --> 0 c ( b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ b^{1, 335}_0 ∧ p_335) -> (-b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ -b^{1, 336}_0) c in CNF: c -b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ -p_335 ∨ -b^{1, 336}_2 c -b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ -p_335 ∨ -b^{1, 336}_1 c -b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ -p_335 ∨ -b^{1, 336}_0 c in DIMACS: -2165 2166 -2167 -335 -2168 0 -2165 2166 -2167 -335 -2169 0 -2165 2166 -2167 -335 -2170 0 c 0+1 --> 1 c (-b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ -b^{1, 335}_0 ∧ p_335) -> (-b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ b^{1, 336}_0) c in CNF: c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ -p_335 ∨ -b^{1, 336}_2 c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ -p_335 ∨ -b^{1, 336}_1 c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ -p_335 ∨ b^{1, 336}_0 c in DIMACS: 2165 2166 2167 -335 -2168 0 2165 2166 2167 -335 -2169 0 2165 2166 2167 -335 2170 0 c 1+1 --> 2 c (-b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ b^{1, 335}_0 ∧ p_335) -> (-b^{1, 336}_2 ∧ b^{1, 336}_1 ∧ -b^{1, 336}_0) c in CNF: c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ -p_335 ∨ -b^{1, 336}_2 c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ -p_335 ∨ b^{1, 336}_1 c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ -p_335 ∨ -b^{1, 336}_0 c in DIMACS: 2165 2166 -2167 -335 -2168 0 2165 2166 -2167 -335 2169 0 2165 2166 -2167 -335 -2170 0 c 2+1 --> break c (-b^{1, 335}_2 ∧ b^{1, 335}_1 ∧ -b^{1, 335}_0 ∧ p_335) -> break c in CNF: c b^{1, 335}_2 ∨ -b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ -p_335 ∨ break c in DIMACS: 2165 -2166 2167 -335 1162 0 c 2-1 --> 1 c (-b^{1, 335}_2 ∧ b^{1, 335}_1 ∧ -b^{1, 335}_0 ∧ -p_335) -> (-b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ b^{1, 336}_0) c in CNF: c b^{1, 335}_2 ∨ -b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ p_335 ∨ -b^{1, 336}_2 c b^{1, 335}_2 ∨ -b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ p_335 ∨ -b^{1, 336}_1 c b^{1, 335}_2 ∨ -b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ p_335 ∨ b^{1, 336}_0 c in DIMACS: 2165 -2166 2167 335 -2168 0 2165 -2166 2167 335 -2169 0 2165 -2166 2167 335 2170 0 c 1-1 --> 0 c (-b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ b^{1, 335}_0 ∧ -p_335) -> (-b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ -b^{1, 336}_0) c in CNF: c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ p_335 ∨ -b^{1, 336}_2 c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ p_335 ∨ -b^{1, 336}_1 c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ p_335 ∨ -b^{1, 336}_0 c in DIMACS: 2165 2166 -2167 335 -2168 0 2165 2166 -2167 335 -2169 0 2165 2166 -2167 335 -2170 0 c 0-1 --> -1 c (-b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ -b^{1, 335}_0 ∧ -p_335) -> ( b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ b^{1, 336}_0) c in CNF: c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ p_335 ∨ b^{1, 336}_2 c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ p_335 ∨ -b^{1, 336}_1 c b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ p_335 ∨ b^{1, 336}_0 c in DIMACS: 2165 2166 2167 335 2168 0 2165 2166 2167 335 -2169 0 2165 2166 2167 335 2170 0 c -1-1 --> -2 c ( b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ b^{1, 335}_0 ∧ -p_335) -> ( b^{1, 336}_2 ∧ b^{1, 336}_1 ∧ -b^{1, 336}_0) c in CNF: c -b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ p_335 ∨ b^{1, 336}_2 c -b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ p_335 ∨ b^{1, 336}_1 c -b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ p_335 ∨ -b^{1, 336}_0 c in DIMACS: -2165 2166 -2167 335 2168 0 -2165 2166 -2167 335 2169 0 -2165 2166 -2167 335 -2170 0 c -2-1 --> break c ( b^{1, 335}_2 ∧ b^{1, 335}_1 ∧ -b^{1, 335}_0 ∧ -p_335) -> break c in CNF: c -b^{1, 335}_2 ∨ -b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ p_335 ∨ break c in DIMACS: -2165 -2166 2167 335 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 335}_2 ∧ -b^{1, 335}_1 ∧ -b^{1, 335}_0 ∧ true) c in CNF: c -b^{1, 335}_2 ∨ b^{1, 335}_1 ∨ b^{1, 335}_0 ∨ false c in DIMACS: -2165 2166 2167 0 c 3 does not represent an automaton state. c -(-b^{1, 335}_2 ∧ b^{1, 335}_1 ∧ b^{1, 335}_0 ∧ true) c in CNF: c b^{1, 335}_2 ∨ -b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ false c in DIMACS: 2165 -2166 -2167 0 c -3 does not represent an automaton state. c -( b^{1, 335}_2 ∧ b^{1, 335}_1 ∧ b^{1, 335}_0 ∧ true) c in CNF: c -b^{1, 335}_2 ∨ -b^{1, 335}_1 ∨ -b^{1, 335}_0 ∨ false c in DIMACS: -2165 -2166 -2167 0 c i = 336 c -2+1 --> -1 c ( b^{1, 336}_2 ∧ b^{1, 336}_1 ∧ -b^{1, 336}_0 ∧ p_336) -> ( b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ b^{1, 337}_0) c in CNF: c -b^{1, 336}_2 ∨ -b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ -p_336 ∨ b^{1, 337}_2 c -b^{1, 336}_2 ∨ -b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ -p_336 ∨ -b^{1, 337}_1 c -b^{1, 336}_2 ∨ -b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ -p_336 ∨ b^{1, 337}_0 c in DIMACS: -2168 -2169 2170 -336 2171 0 -2168 -2169 2170 -336 -2172 0 -2168 -2169 2170 -336 2173 0 c -1+1 --> 0 c ( b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ b^{1, 336}_0 ∧ p_336) -> (-b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ -b^{1, 337}_0) c in CNF: c -b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ -p_336 ∨ -b^{1, 337}_2 c -b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ -p_336 ∨ -b^{1, 337}_1 c -b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ -p_336 ∨ -b^{1, 337}_0 c in DIMACS: -2168 2169 -2170 -336 -2171 0 -2168 2169 -2170 -336 -2172 0 -2168 2169 -2170 -336 -2173 0 c 0+1 --> 1 c (-b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ -b^{1, 336}_0 ∧ p_336) -> (-b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ b^{1, 337}_0) c in CNF: c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ -p_336 ∨ -b^{1, 337}_2 c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ -p_336 ∨ -b^{1, 337}_1 c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ -p_336 ∨ b^{1, 337}_0 c in DIMACS: 2168 2169 2170 -336 -2171 0 2168 2169 2170 -336 -2172 0 2168 2169 2170 -336 2173 0 c 1+1 --> 2 c (-b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ b^{1, 336}_0 ∧ p_336) -> (-b^{1, 337}_2 ∧ b^{1, 337}_1 ∧ -b^{1, 337}_0) c in CNF: c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ -p_336 ∨ -b^{1, 337}_2 c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ -p_336 ∨ b^{1, 337}_1 c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ -p_336 ∨ -b^{1, 337}_0 c in DIMACS: 2168 2169 -2170 -336 -2171 0 2168 2169 -2170 -336 2172 0 2168 2169 -2170 -336 -2173 0 c 2+1 --> break c (-b^{1, 336}_2 ∧ b^{1, 336}_1 ∧ -b^{1, 336}_0 ∧ p_336) -> break c in CNF: c b^{1, 336}_2 ∨ -b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ -p_336 ∨ break c in DIMACS: 2168 -2169 2170 -336 1162 0 c 2-1 --> 1 c (-b^{1, 336}_2 ∧ b^{1, 336}_1 ∧ -b^{1, 336}_0 ∧ -p_336) -> (-b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ b^{1, 337}_0) c in CNF: c b^{1, 336}_2 ∨ -b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ p_336 ∨ -b^{1, 337}_2 c b^{1, 336}_2 ∨ -b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ p_336 ∨ -b^{1, 337}_1 c b^{1, 336}_2 ∨ -b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ p_336 ∨ b^{1, 337}_0 c in DIMACS: 2168 -2169 2170 336 -2171 0 2168 -2169 2170 336 -2172 0 2168 -2169 2170 336 2173 0 c 1-1 --> 0 c (-b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ b^{1, 336}_0 ∧ -p_336) -> (-b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ -b^{1, 337}_0) c in CNF: c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ p_336 ∨ -b^{1, 337}_2 c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ p_336 ∨ -b^{1, 337}_1 c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ p_336 ∨ -b^{1, 337}_0 c in DIMACS: 2168 2169 -2170 336 -2171 0 2168 2169 -2170 336 -2172 0 2168 2169 -2170 336 -2173 0 c 0-1 --> -1 c (-b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ -b^{1, 336}_0 ∧ -p_336) -> ( b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ b^{1, 337}_0) c in CNF: c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ p_336 ∨ b^{1, 337}_2 c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ p_336 ∨ -b^{1, 337}_1 c b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ p_336 ∨ b^{1, 337}_0 c in DIMACS: 2168 2169 2170 336 2171 0 2168 2169 2170 336 -2172 0 2168 2169 2170 336 2173 0 c -1-1 --> -2 c ( b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ b^{1, 336}_0 ∧ -p_336) -> ( b^{1, 337}_2 ∧ b^{1, 337}_1 ∧ -b^{1, 337}_0) c in CNF: c -b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ p_336 ∨ b^{1, 337}_2 c -b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ p_336 ∨ b^{1, 337}_1 c -b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ p_336 ∨ -b^{1, 337}_0 c in DIMACS: -2168 2169 -2170 336 2171 0 -2168 2169 -2170 336 2172 0 -2168 2169 -2170 336 -2173 0 c -2-1 --> break c ( b^{1, 336}_2 ∧ b^{1, 336}_1 ∧ -b^{1, 336}_0 ∧ -p_336) -> break c in CNF: c -b^{1, 336}_2 ∨ -b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ p_336 ∨ break c in DIMACS: -2168 -2169 2170 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 336}_2 ∧ -b^{1, 336}_1 ∧ -b^{1, 336}_0 ∧ true) c in CNF: c -b^{1, 336}_2 ∨ b^{1, 336}_1 ∨ b^{1, 336}_0 ∨ false c in DIMACS: -2168 2169 2170 0 c 3 does not represent an automaton state. c -(-b^{1, 336}_2 ∧ b^{1, 336}_1 ∧ b^{1, 336}_0 ∧ true) c in CNF: c b^{1, 336}_2 ∨ -b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ false c in DIMACS: 2168 -2169 -2170 0 c -3 does not represent an automaton state. c -( b^{1, 336}_2 ∧ b^{1, 336}_1 ∧ b^{1, 336}_0 ∧ true) c in CNF: c -b^{1, 336}_2 ∨ -b^{1, 336}_1 ∨ -b^{1, 336}_0 ∨ false c in DIMACS: -2168 -2169 -2170 0 c i = 337 c -2+1 --> -1 c ( b^{1, 337}_2 ∧ b^{1, 337}_1 ∧ -b^{1, 337}_0 ∧ p_337) -> ( b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ b^{1, 338}_0) c in CNF: c -b^{1, 337}_2 ∨ -b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ -p_337 ∨ b^{1, 338}_2 c -b^{1, 337}_2 ∨ -b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ -p_337 ∨ -b^{1, 338}_1 c -b^{1, 337}_2 ∨ -b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ -p_337 ∨ b^{1, 338}_0 c in DIMACS: -2171 -2172 2173 -337 2174 0 -2171 -2172 2173 -337 -2175 0 -2171 -2172 2173 -337 2176 0 c -1+1 --> 0 c ( b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ b^{1, 337}_0 ∧ p_337) -> (-b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ -b^{1, 338}_0) c in CNF: c -b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ -p_337 ∨ -b^{1, 338}_2 c -b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ -p_337 ∨ -b^{1, 338}_1 c -b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ -p_337 ∨ -b^{1, 338}_0 c in DIMACS: -2171 2172 -2173 -337 -2174 0 -2171 2172 -2173 -337 -2175 0 -2171 2172 -2173 -337 -2176 0 c 0+1 --> 1 c (-b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ -b^{1, 337}_0 ∧ p_337) -> (-b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ b^{1, 338}_0) c in CNF: c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ -p_337 ∨ -b^{1, 338}_2 c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ -p_337 ∨ -b^{1, 338}_1 c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ -p_337 ∨ b^{1, 338}_0 c in DIMACS: 2171 2172 2173 -337 -2174 0 2171 2172 2173 -337 -2175 0 2171 2172 2173 -337 2176 0 c 1+1 --> 2 c (-b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ b^{1, 337}_0 ∧ p_337) -> (-b^{1, 338}_2 ∧ b^{1, 338}_1 ∧ -b^{1, 338}_0) c in CNF: c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ -p_337 ∨ -b^{1, 338}_2 c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ -p_337 ∨ b^{1, 338}_1 c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ -p_337 ∨ -b^{1, 338}_0 c in DIMACS: 2171 2172 -2173 -337 -2174 0 2171 2172 -2173 -337 2175 0 2171 2172 -2173 -337 -2176 0 c 2+1 --> break c (-b^{1, 337}_2 ∧ b^{1, 337}_1 ∧ -b^{1, 337}_0 ∧ p_337) -> break c in CNF: c b^{1, 337}_2 ∨ -b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ -p_337 ∨ break c in DIMACS: 2171 -2172 2173 -337 1162 0 c 2-1 --> 1 c (-b^{1, 337}_2 ∧ b^{1, 337}_1 ∧ -b^{1, 337}_0 ∧ -p_337) -> (-b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ b^{1, 338}_0) c in CNF: c b^{1, 337}_2 ∨ -b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ p_337 ∨ -b^{1, 338}_2 c b^{1, 337}_2 ∨ -b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ p_337 ∨ -b^{1, 338}_1 c b^{1, 337}_2 ∨ -b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ p_337 ∨ b^{1, 338}_0 c in DIMACS: 2171 -2172 2173 337 -2174 0 2171 -2172 2173 337 -2175 0 2171 -2172 2173 337 2176 0 c 1-1 --> 0 c (-b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ b^{1, 337}_0 ∧ -p_337) -> (-b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ -b^{1, 338}_0) c in CNF: c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ p_337 ∨ -b^{1, 338}_2 c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ p_337 ∨ -b^{1, 338}_1 c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ p_337 ∨ -b^{1, 338}_0 c in DIMACS: 2171 2172 -2173 337 -2174 0 2171 2172 -2173 337 -2175 0 2171 2172 -2173 337 -2176 0 c 0-1 --> -1 c (-b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ -b^{1, 337}_0 ∧ -p_337) -> ( b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ b^{1, 338}_0) c in CNF: c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ p_337 ∨ b^{1, 338}_2 c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ p_337 ∨ -b^{1, 338}_1 c b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ p_337 ∨ b^{1, 338}_0 c in DIMACS: 2171 2172 2173 337 2174 0 2171 2172 2173 337 -2175 0 2171 2172 2173 337 2176 0 c -1-1 --> -2 c ( b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ b^{1, 337}_0 ∧ -p_337) -> ( b^{1, 338}_2 ∧ b^{1, 338}_1 ∧ -b^{1, 338}_0) c in CNF: c -b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ p_337 ∨ b^{1, 338}_2 c -b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ p_337 ∨ b^{1, 338}_1 c -b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ p_337 ∨ -b^{1, 338}_0 c in DIMACS: -2171 2172 -2173 337 2174 0 -2171 2172 -2173 337 2175 0 -2171 2172 -2173 337 -2176 0 c -2-1 --> break c ( b^{1, 337}_2 ∧ b^{1, 337}_1 ∧ -b^{1, 337}_0 ∧ -p_337) -> break c in CNF: c -b^{1, 337}_2 ∨ -b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ p_337 ∨ break c in DIMACS: -2171 -2172 2173 337 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 337}_2 ∧ -b^{1, 337}_1 ∧ -b^{1, 337}_0 ∧ true) c in CNF: c -b^{1, 337}_2 ∨ b^{1, 337}_1 ∨ b^{1, 337}_0 ∨ false c in DIMACS: -2171 2172 2173 0 c 3 does not represent an automaton state. c -(-b^{1, 337}_2 ∧ b^{1, 337}_1 ∧ b^{1, 337}_0 ∧ true) c in CNF: c b^{1, 337}_2 ∨ -b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ false c in DIMACS: 2171 -2172 -2173 0 c -3 does not represent an automaton state. c -( b^{1, 337}_2 ∧ b^{1, 337}_1 ∧ b^{1, 337}_0 ∧ true) c in CNF: c -b^{1, 337}_2 ∨ -b^{1, 337}_1 ∨ -b^{1, 337}_0 ∨ false c in DIMACS: -2171 -2172 -2173 0 c i = 338 c -2+1 --> -1 c ( b^{1, 338}_2 ∧ b^{1, 338}_1 ∧ -b^{1, 338}_0 ∧ p_338) -> ( b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ b^{1, 339}_0) c in CNF: c -b^{1, 338}_2 ∨ -b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ -p_338 ∨ b^{1, 339}_2 c -b^{1, 338}_2 ∨ -b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ -p_338 ∨ -b^{1, 339}_1 c -b^{1, 338}_2 ∨ -b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ -p_338 ∨ b^{1, 339}_0 c in DIMACS: -2174 -2175 2176 -338 2177 0 -2174 -2175 2176 -338 -2178 0 -2174 -2175 2176 -338 2179 0 c -1+1 --> 0 c ( b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ b^{1, 338}_0 ∧ p_338) -> (-b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ -b^{1, 339}_0) c in CNF: c -b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ -p_338 ∨ -b^{1, 339}_2 c -b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ -p_338 ∨ -b^{1, 339}_1 c -b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ -p_338 ∨ -b^{1, 339}_0 c in DIMACS: -2174 2175 -2176 -338 -2177 0 -2174 2175 -2176 -338 -2178 0 -2174 2175 -2176 -338 -2179 0 c 0+1 --> 1 c (-b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ -b^{1, 338}_0 ∧ p_338) -> (-b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ b^{1, 339}_0) c in CNF: c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ -p_338 ∨ -b^{1, 339}_2 c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ -p_338 ∨ -b^{1, 339}_1 c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ -p_338 ∨ b^{1, 339}_0 c in DIMACS: 2174 2175 2176 -338 -2177 0 2174 2175 2176 -338 -2178 0 2174 2175 2176 -338 2179 0 c 1+1 --> 2 c (-b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ b^{1, 338}_0 ∧ p_338) -> (-b^{1, 339}_2 ∧ b^{1, 339}_1 ∧ -b^{1, 339}_0) c in CNF: c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ -p_338 ∨ -b^{1, 339}_2 c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ -p_338 ∨ b^{1, 339}_1 c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ -p_338 ∨ -b^{1, 339}_0 c in DIMACS: 2174 2175 -2176 -338 -2177 0 2174 2175 -2176 -338 2178 0 2174 2175 -2176 -338 -2179 0 c 2+1 --> break c (-b^{1, 338}_2 ∧ b^{1, 338}_1 ∧ -b^{1, 338}_0 ∧ p_338) -> break c in CNF: c b^{1, 338}_2 ∨ -b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ -p_338 ∨ break c in DIMACS: 2174 -2175 2176 -338 1162 0 c 2-1 --> 1 c (-b^{1, 338}_2 ∧ b^{1, 338}_1 ∧ -b^{1, 338}_0 ∧ -p_338) -> (-b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ b^{1, 339}_0) c in CNF: c b^{1, 338}_2 ∨ -b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ p_338 ∨ -b^{1, 339}_2 c b^{1, 338}_2 ∨ -b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ p_338 ∨ -b^{1, 339}_1 c b^{1, 338}_2 ∨ -b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ p_338 ∨ b^{1, 339}_0 c in DIMACS: 2174 -2175 2176 338 -2177 0 2174 -2175 2176 338 -2178 0 2174 -2175 2176 338 2179 0 c 1-1 --> 0 c (-b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ b^{1, 338}_0 ∧ -p_338) -> (-b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ -b^{1, 339}_0) c in CNF: c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ p_338 ∨ -b^{1, 339}_2 c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ p_338 ∨ -b^{1, 339}_1 c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ p_338 ∨ -b^{1, 339}_0 c in DIMACS: 2174 2175 -2176 338 -2177 0 2174 2175 -2176 338 -2178 0 2174 2175 -2176 338 -2179 0 c 0-1 --> -1 c (-b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ -b^{1, 338}_0 ∧ -p_338) -> ( b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ b^{1, 339}_0) c in CNF: c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ p_338 ∨ b^{1, 339}_2 c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ p_338 ∨ -b^{1, 339}_1 c b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ p_338 ∨ b^{1, 339}_0 c in DIMACS: 2174 2175 2176 338 2177 0 2174 2175 2176 338 -2178 0 2174 2175 2176 338 2179 0 c -1-1 --> -2 c ( b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ b^{1, 338}_0 ∧ -p_338) -> ( b^{1, 339}_2 ∧ b^{1, 339}_1 ∧ -b^{1, 339}_0) c in CNF: c -b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ p_338 ∨ b^{1, 339}_2 c -b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ p_338 ∨ b^{1, 339}_1 c -b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ p_338 ∨ -b^{1, 339}_0 c in DIMACS: -2174 2175 -2176 338 2177 0 -2174 2175 -2176 338 2178 0 -2174 2175 -2176 338 -2179 0 c -2-1 --> break c ( b^{1, 338}_2 ∧ b^{1, 338}_1 ∧ -b^{1, 338}_0 ∧ -p_338) -> break c in CNF: c -b^{1, 338}_2 ∨ -b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ p_338 ∨ break c in DIMACS: -2174 -2175 2176 338 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 338}_2 ∧ -b^{1, 338}_1 ∧ -b^{1, 338}_0 ∧ true) c in CNF: c -b^{1, 338}_2 ∨ b^{1, 338}_1 ∨ b^{1, 338}_0 ∨ false c in DIMACS: -2174 2175 2176 0 c 3 does not represent an automaton state. c -(-b^{1, 338}_2 ∧ b^{1, 338}_1 ∧ b^{1, 338}_0 ∧ true) c in CNF: c b^{1, 338}_2 ∨ -b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ false c in DIMACS: 2174 -2175 -2176 0 c -3 does not represent an automaton state. c -( b^{1, 338}_2 ∧ b^{1, 338}_1 ∧ b^{1, 338}_0 ∧ true) c in CNF: c -b^{1, 338}_2 ∨ -b^{1, 338}_1 ∨ -b^{1, 338}_0 ∨ false c in DIMACS: -2174 -2175 -2176 0 c i = 339 c -2+1 --> -1 c ( b^{1, 339}_2 ∧ b^{1, 339}_1 ∧ -b^{1, 339}_0 ∧ p_339) -> ( b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ b^{1, 340}_0) c in CNF: c -b^{1, 339}_2 ∨ -b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ -p_339 ∨ b^{1, 340}_2 c -b^{1, 339}_2 ∨ -b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ -p_339 ∨ -b^{1, 340}_1 c -b^{1, 339}_2 ∨ -b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ -p_339 ∨ b^{1, 340}_0 c in DIMACS: -2177 -2178 2179 -339 2180 0 -2177 -2178 2179 -339 -2181 0 -2177 -2178 2179 -339 2182 0 c -1+1 --> 0 c ( b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ b^{1, 339}_0 ∧ p_339) -> (-b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ -b^{1, 340}_0) c in CNF: c -b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ -p_339 ∨ -b^{1, 340}_2 c -b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ -p_339 ∨ -b^{1, 340}_1 c -b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ -p_339 ∨ -b^{1, 340}_0 c in DIMACS: -2177 2178 -2179 -339 -2180 0 -2177 2178 -2179 -339 -2181 0 -2177 2178 -2179 -339 -2182 0 c 0+1 --> 1 c (-b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ -b^{1, 339}_0 ∧ p_339) -> (-b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ b^{1, 340}_0) c in CNF: c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ -p_339 ∨ -b^{1, 340}_2 c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ -p_339 ∨ -b^{1, 340}_1 c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ -p_339 ∨ b^{1, 340}_0 c in DIMACS: 2177 2178 2179 -339 -2180 0 2177 2178 2179 -339 -2181 0 2177 2178 2179 -339 2182 0 c 1+1 --> 2 c (-b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ b^{1, 339}_0 ∧ p_339) -> (-b^{1, 340}_2 ∧ b^{1, 340}_1 ∧ -b^{1, 340}_0) c in CNF: c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ -p_339 ∨ -b^{1, 340}_2 c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ -p_339 ∨ b^{1, 340}_1 c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ -p_339 ∨ -b^{1, 340}_0 c in DIMACS: 2177 2178 -2179 -339 -2180 0 2177 2178 -2179 -339 2181 0 2177 2178 -2179 -339 -2182 0 c 2+1 --> break c (-b^{1, 339}_2 ∧ b^{1, 339}_1 ∧ -b^{1, 339}_0 ∧ p_339) -> break c in CNF: c b^{1, 339}_2 ∨ -b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ -p_339 ∨ break c in DIMACS: 2177 -2178 2179 -339 1162 0 c 2-1 --> 1 c (-b^{1, 339}_2 ∧ b^{1, 339}_1 ∧ -b^{1, 339}_0 ∧ -p_339) -> (-b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ b^{1, 340}_0) c in CNF: c b^{1, 339}_2 ∨ -b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ p_339 ∨ -b^{1, 340}_2 c b^{1, 339}_2 ∨ -b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ p_339 ∨ -b^{1, 340}_1 c b^{1, 339}_2 ∨ -b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ p_339 ∨ b^{1, 340}_0 c in DIMACS: 2177 -2178 2179 339 -2180 0 2177 -2178 2179 339 -2181 0 2177 -2178 2179 339 2182 0 c 1-1 --> 0 c (-b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ b^{1, 339}_0 ∧ -p_339) -> (-b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ -b^{1, 340}_0) c in CNF: c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ p_339 ∨ -b^{1, 340}_2 c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ p_339 ∨ -b^{1, 340}_1 c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ p_339 ∨ -b^{1, 340}_0 c in DIMACS: 2177 2178 -2179 339 -2180 0 2177 2178 -2179 339 -2181 0 2177 2178 -2179 339 -2182 0 c 0-1 --> -1 c (-b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ -b^{1, 339}_0 ∧ -p_339) -> ( b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ b^{1, 340}_0) c in CNF: c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ p_339 ∨ b^{1, 340}_2 c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ p_339 ∨ -b^{1, 340}_1 c b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ p_339 ∨ b^{1, 340}_0 c in DIMACS: 2177 2178 2179 339 2180 0 2177 2178 2179 339 -2181 0 2177 2178 2179 339 2182 0 c -1-1 --> -2 c ( b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ b^{1, 339}_0 ∧ -p_339) -> ( b^{1, 340}_2 ∧ b^{1, 340}_1 ∧ -b^{1, 340}_0) c in CNF: c -b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ p_339 ∨ b^{1, 340}_2 c -b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ p_339 ∨ b^{1, 340}_1 c -b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ p_339 ∨ -b^{1, 340}_0 c in DIMACS: -2177 2178 -2179 339 2180 0 -2177 2178 -2179 339 2181 0 -2177 2178 -2179 339 -2182 0 c -2-1 --> break c ( b^{1, 339}_2 ∧ b^{1, 339}_1 ∧ -b^{1, 339}_0 ∧ -p_339) -> break c in CNF: c -b^{1, 339}_2 ∨ -b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ p_339 ∨ break c in DIMACS: -2177 -2178 2179 339 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 339}_2 ∧ -b^{1, 339}_1 ∧ -b^{1, 339}_0 ∧ true) c in CNF: c -b^{1, 339}_2 ∨ b^{1, 339}_1 ∨ b^{1, 339}_0 ∨ false c in DIMACS: -2177 2178 2179 0 c 3 does not represent an automaton state. c -(-b^{1, 339}_2 ∧ b^{1, 339}_1 ∧ b^{1, 339}_0 ∧ true) c in CNF: c b^{1, 339}_2 ∨ -b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ false c in DIMACS: 2177 -2178 -2179 0 c -3 does not represent an automaton state. c -( b^{1, 339}_2 ∧ b^{1, 339}_1 ∧ b^{1, 339}_0 ∧ true) c in CNF: c -b^{1, 339}_2 ∨ -b^{1, 339}_1 ∨ -b^{1, 339}_0 ∨ false c in DIMACS: -2177 -2178 -2179 0 c i = 340 c -2+1 --> -1 c ( b^{1, 340}_2 ∧ b^{1, 340}_1 ∧ -b^{1, 340}_0 ∧ p_340) -> ( b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ b^{1, 341}_0) c in CNF: c -b^{1, 340}_2 ∨ -b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ -p_340 ∨ b^{1, 341}_2 c -b^{1, 340}_2 ∨ -b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ -p_340 ∨ -b^{1, 341}_1 c -b^{1, 340}_2 ∨ -b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ -p_340 ∨ b^{1, 341}_0 c in DIMACS: -2180 -2181 2182 -340 2183 0 -2180 -2181 2182 -340 -2184 0 -2180 -2181 2182 -340 2185 0 c -1+1 --> 0 c ( b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ b^{1, 340}_0 ∧ p_340) -> (-b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ -b^{1, 341}_0) c in CNF: c -b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ -p_340 ∨ -b^{1, 341}_2 c -b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ -p_340 ∨ -b^{1, 341}_1 c -b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ -p_340 ∨ -b^{1, 341}_0 c in DIMACS: -2180 2181 -2182 -340 -2183 0 -2180 2181 -2182 -340 -2184 0 -2180 2181 -2182 -340 -2185 0 c 0+1 --> 1 c (-b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ -b^{1, 340}_0 ∧ p_340) -> (-b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ b^{1, 341}_0) c in CNF: c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ -p_340 ∨ -b^{1, 341}_2 c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ -p_340 ∨ -b^{1, 341}_1 c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ -p_340 ∨ b^{1, 341}_0 c in DIMACS: 2180 2181 2182 -340 -2183 0 2180 2181 2182 -340 -2184 0 2180 2181 2182 -340 2185 0 c 1+1 --> 2 c (-b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ b^{1, 340}_0 ∧ p_340) -> (-b^{1, 341}_2 ∧ b^{1, 341}_1 ∧ -b^{1, 341}_0) c in CNF: c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ -p_340 ∨ -b^{1, 341}_2 c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ -p_340 ∨ b^{1, 341}_1 c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ -p_340 ∨ -b^{1, 341}_0 c in DIMACS: 2180 2181 -2182 -340 -2183 0 2180 2181 -2182 -340 2184 0 2180 2181 -2182 -340 -2185 0 c 2+1 --> break c (-b^{1, 340}_2 ∧ b^{1, 340}_1 ∧ -b^{1, 340}_0 ∧ p_340) -> break c in CNF: c b^{1, 340}_2 ∨ -b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ -p_340 ∨ break c in DIMACS: 2180 -2181 2182 -340 1162 0 c 2-1 --> 1 c (-b^{1, 340}_2 ∧ b^{1, 340}_1 ∧ -b^{1, 340}_0 ∧ -p_340) -> (-b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ b^{1, 341}_0) c in CNF: c b^{1, 340}_2 ∨ -b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ p_340 ∨ -b^{1, 341}_2 c b^{1, 340}_2 ∨ -b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ p_340 ∨ -b^{1, 341}_1 c b^{1, 340}_2 ∨ -b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ p_340 ∨ b^{1, 341}_0 c in DIMACS: 2180 -2181 2182 340 -2183 0 2180 -2181 2182 340 -2184 0 2180 -2181 2182 340 2185 0 c 1-1 --> 0 c (-b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ b^{1, 340}_0 ∧ -p_340) -> (-b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ -b^{1, 341}_0) c in CNF: c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ p_340 ∨ -b^{1, 341}_2 c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ p_340 ∨ -b^{1, 341}_1 c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ p_340 ∨ -b^{1, 341}_0 c in DIMACS: 2180 2181 -2182 340 -2183 0 2180 2181 -2182 340 -2184 0 2180 2181 -2182 340 -2185 0 c 0-1 --> -1 c (-b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ -b^{1, 340}_0 ∧ -p_340) -> ( b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ b^{1, 341}_0) c in CNF: c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ p_340 ∨ b^{1, 341}_2 c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ p_340 ∨ -b^{1, 341}_1 c b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ p_340 ∨ b^{1, 341}_0 c in DIMACS: 2180 2181 2182 340 2183 0 2180 2181 2182 340 -2184 0 2180 2181 2182 340 2185 0 c -1-1 --> -2 c ( b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ b^{1, 340}_0 ∧ -p_340) -> ( b^{1, 341}_2 ∧ b^{1, 341}_1 ∧ -b^{1, 341}_0) c in CNF: c -b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ p_340 ∨ b^{1, 341}_2 c -b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ p_340 ∨ b^{1, 341}_1 c -b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ p_340 ∨ -b^{1, 341}_0 c in DIMACS: -2180 2181 -2182 340 2183 0 -2180 2181 -2182 340 2184 0 -2180 2181 -2182 340 -2185 0 c -2-1 --> break c ( b^{1, 340}_2 ∧ b^{1, 340}_1 ∧ -b^{1, 340}_0 ∧ -p_340) -> break c in CNF: c -b^{1, 340}_2 ∨ -b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ p_340 ∨ break c in DIMACS: -2180 -2181 2182 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 340}_2 ∧ -b^{1, 340}_1 ∧ -b^{1, 340}_0 ∧ true) c in CNF: c -b^{1, 340}_2 ∨ b^{1, 340}_1 ∨ b^{1, 340}_0 ∨ false c in DIMACS: -2180 2181 2182 0 c 3 does not represent an automaton state. c -(-b^{1, 340}_2 ∧ b^{1, 340}_1 ∧ b^{1, 340}_0 ∧ true) c in CNF: c b^{1, 340}_2 ∨ -b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ false c in DIMACS: 2180 -2181 -2182 0 c -3 does not represent an automaton state. c -( b^{1, 340}_2 ∧ b^{1, 340}_1 ∧ b^{1, 340}_0 ∧ true) c in CNF: c -b^{1, 340}_2 ∨ -b^{1, 340}_1 ∨ -b^{1, 340}_0 ∨ false c in DIMACS: -2180 -2181 -2182 0 c i = 341 c -2+1 --> -1 c ( b^{1, 341}_2 ∧ b^{1, 341}_1 ∧ -b^{1, 341}_0 ∧ p_341) -> ( b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ b^{1, 342}_0) c in CNF: c -b^{1, 341}_2 ∨ -b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ -p_341 ∨ b^{1, 342}_2 c -b^{1, 341}_2 ∨ -b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ -p_341 ∨ -b^{1, 342}_1 c -b^{1, 341}_2 ∨ -b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ -p_341 ∨ b^{1, 342}_0 c in DIMACS: -2183 -2184 2185 -341 2186 0 -2183 -2184 2185 -341 -2187 0 -2183 -2184 2185 -341 2188 0 c -1+1 --> 0 c ( b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ b^{1, 341}_0 ∧ p_341) -> (-b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ -b^{1, 342}_0) c in CNF: c -b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ -p_341 ∨ -b^{1, 342}_2 c -b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ -p_341 ∨ -b^{1, 342}_1 c -b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ -p_341 ∨ -b^{1, 342}_0 c in DIMACS: -2183 2184 -2185 -341 -2186 0 -2183 2184 -2185 -341 -2187 0 -2183 2184 -2185 -341 -2188 0 c 0+1 --> 1 c (-b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ -b^{1, 341}_0 ∧ p_341) -> (-b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ b^{1, 342}_0) c in CNF: c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ -p_341 ∨ -b^{1, 342}_2 c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ -p_341 ∨ -b^{1, 342}_1 c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ -p_341 ∨ b^{1, 342}_0 c in DIMACS: 2183 2184 2185 -341 -2186 0 2183 2184 2185 -341 -2187 0 2183 2184 2185 -341 2188 0 c 1+1 --> 2 c (-b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ b^{1, 341}_0 ∧ p_341) -> (-b^{1, 342}_2 ∧ b^{1, 342}_1 ∧ -b^{1, 342}_0) c in CNF: c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ -p_341 ∨ -b^{1, 342}_2 c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ -p_341 ∨ b^{1, 342}_1 c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ -p_341 ∨ -b^{1, 342}_0 c in DIMACS: 2183 2184 -2185 -341 -2186 0 2183 2184 -2185 -341 2187 0 2183 2184 -2185 -341 -2188 0 c 2+1 --> break c (-b^{1, 341}_2 ∧ b^{1, 341}_1 ∧ -b^{1, 341}_0 ∧ p_341) -> break c in CNF: c b^{1, 341}_2 ∨ -b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ -p_341 ∨ break c in DIMACS: 2183 -2184 2185 -341 1162 0 c 2-1 --> 1 c (-b^{1, 341}_2 ∧ b^{1, 341}_1 ∧ -b^{1, 341}_0 ∧ -p_341) -> (-b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ b^{1, 342}_0) c in CNF: c b^{1, 341}_2 ∨ -b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ p_341 ∨ -b^{1, 342}_2 c b^{1, 341}_2 ∨ -b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ p_341 ∨ -b^{1, 342}_1 c b^{1, 341}_2 ∨ -b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ p_341 ∨ b^{1, 342}_0 c in DIMACS: 2183 -2184 2185 341 -2186 0 2183 -2184 2185 341 -2187 0 2183 -2184 2185 341 2188 0 c 1-1 --> 0 c (-b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ b^{1, 341}_0 ∧ -p_341) -> (-b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ -b^{1, 342}_0) c in CNF: c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ p_341 ∨ -b^{1, 342}_2 c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ p_341 ∨ -b^{1, 342}_1 c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ p_341 ∨ -b^{1, 342}_0 c in DIMACS: 2183 2184 -2185 341 -2186 0 2183 2184 -2185 341 -2187 0 2183 2184 -2185 341 -2188 0 c 0-1 --> -1 c (-b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ -b^{1, 341}_0 ∧ -p_341) -> ( b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ b^{1, 342}_0) c in CNF: c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ p_341 ∨ b^{1, 342}_2 c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ p_341 ∨ -b^{1, 342}_1 c b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ p_341 ∨ b^{1, 342}_0 c in DIMACS: 2183 2184 2185 341 2186 0 2183 2184 2185 341 -2187 0 2183 2184 2185 341 2188 0 c -1-1 --> -2 c ( b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ b^{1, 341}_0 ∧ -p_341) -> ( b^{1, 342}_2 ∧ b^{1, 342}_1 ∧ -b^{1, 342}_0) c in CNF: c -b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ p_341 ∨ b^{1, 342}_2 c -b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ p_341 ∨ b^{1, 342}_1 c -b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ p_341 ∨ -b^{1, 342}_0 c in DIMACS: -2183 2184 -2185 341 2186 0 -2183 2184 -2185 341 2187 0 -2183 2184 -2185 341 -2188 0 c -2-1 --> break c ( b^{1, 341}_2 ∧ b^{1, 341}_1 ∧ -b^{1, 341}_0 ∧ -p_341) -> break c in CNF: c -b^{1, 341}_2 ∨ -b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ p_341 ∨ break c in DIMACS: -2183 -2184 2185 341 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 341}_2 ∧ -b^{1, 341}_1 ∧ -b^{1, 341}_0 ∧ true) c in CNF: c -b^{1, 341}_2 ∨ b^{1, 341}_1 ∨ b^{1, 341}_0 ∨ false c in DIMACS: -2183 2184 2185 0 c 3 does not represent an automaton state. c -(-b^{1, 341}_2 ∧ b^{1, 341}_1 ∧ b^{1, 341}_0 ∧ true) c in CNF: c b^{1, 341}_2 ∨ -b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ false c in DIMACS: 2183 -2184 -2185 0 c -3 does not represent an automaton state. c -( b^{1, 341}_2 ∧ b^{1, 341}_1 ∧ b^{1, 341}_0 ∧ true) c in CNF: c -b^{1, 341}_2 ∨ -b^{1, 341}_1 ∨ -b^{1, 341}_0 ∨ false c in DIMACS: -2183 -2184 -2185 0 c i = 342 c -2+1 --> -1 c ( b^{1, 342}_2 ∧ b^{1, 342}_1 ∧ -b^{1, 342}_0 ∧ p_342) -> ( b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ b^{1, 343}_0) c in CNF: c -b^{1, 342}_2 ∨ -b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ -p_342 ∨ b^{1, 343}_2 c -b^{1, 342}_2 ∨ -b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ -p_342 ∨ -b^{1, 343}_1 c -b^{1, 342}_2 ∨ -b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ -p_342 ∨ b^{1, 343}_0 c in DIMACS: -2186 -2187 2188 -342 2189 0 -2186 -2187 2188 -342 -2190 0 -2186 -2187 2188 -342 2191 0 c -1+1 --> 0 c ( b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ b^{1, 342}_0 ∧ p_342) -> (-b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ -b^{1, 343}_0) c in CNF: c -b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ -p_342 ∨ -b^{1, 343}_2 c -b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ -p_342 ∨ -b^{1, 343}_1 c -b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ -p_342 ∨ -b^{1, 343}_0 c in DIMACS: -2186 2187 -2188 -342 -2189 0 -2186 2187 -2188 -342 -2190 0 -2186 2187 -2188 -342 -2191 0 c 0+1 --> 1 c (-b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ -b^{1, 342}_0 ∧ p_342) -> (-b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ b^{1, 343}_0) c in CNF: c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ -p_342 ∨ -b^{1, 343}_2 c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ -p_342 ∨ -b^{1, 343}_1 c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ -p_342 ∨ b^{1, 343}_0 c in DIMACS: 2186 2187 2188 -342 -2189 0 2186 2187 2188 -342 -2190 0 2186 2187 2188 -342 2191 0 c 1+1 --> 2 c (-b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ b^{1, 342}_0 ∧ p_342) -> (-b^{1, 343}_2 ∧ b^{1, 343}_1 ∧ -b^{1, 343}_0) c in CNF: c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ -p_342 ∨ -b^{1, 343}_2 c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ -p_342 ∨ b^{1, 343}_1 c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ -p_342 ∨ -b^{1, 343}_0 c in DIMACS: 2186 2187 -2188 -342 -2189 0 2186 2187 -2188 -342 2190 0 2186 2187 -2188 -342 -2191 0 c 2+1 --> break c (-b^{1, 342}_2 ∧ b^{1, 342}_1 ∧ -b^{1, 342}_0 ∧ p_342) -> break c in CNF: c b^{1, 342}_2 ∨ -b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ -p_342 ∨ break c in DIMACS: 2186 -2187 2188 -342 1162 0 c 2-1 --> 1 c (-b^{1, 342}_2 ∧ b^{1, 342}_1 ∧ -b^{1, 342}_0 ∧ -p_342) -> (-b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ b^{1, 343}_0) c in CNF: c b^{1, 342}_2 ∨ -b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ p_342 ∨ -b^{1, 343}_2 c b^{1, 342}_2 ∨ -b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ p_342 ∨ -b^{1, 343}_1 c b^{1, 342}_2 ∨ -b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ p_342 ∨ b^{1, 343}_0 c in DIMACS: 2186 -2187 2188 342 -2189 0 2186 -2187 2188 342 -2190 0 2186 -2187 2188 342 2191 0 c 1-1 --> 0 c (-b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ b^{1, 342}_0 ∧ -p_342) -> (-b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ -b^{1, 343}_0) c in CNF: c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ p_342 ∨ -b^{1, 343}_2 c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ p_342 ∨ -b^{1, 343}_1 c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ p_342 ∨ -b^{1, 343}_0 c in DIMACS: 2186 2187 -2188 342 -2189 0 2186 2187 -2188 342 -2190 0 2186 2187 -2188 342 -2191 0 c 0-1 --> -1 c (-b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ -b^{1, 342}_0 ∧ -p_342) -> ( b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ b^{1, 343}_0) c in CNF: c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ p_342 ∨ b^{1, 343}_2 c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ p_342 ∨ -b^{1, 343}_1 c b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ p_342 ∨ b^{1, 343}_0 c in DIMACS: 2186 2187 2188 342 2189 0 2186 2187 2188 342 -2190 0 2186 2187 2188 342 2191 0 c -1-1 --> -2 c ( b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ b^{1, 342}_0 ∧ -p_342) -> ( b^{1, 343}_2 ∧ b^{1, 343}_1 ∧ -b^{1, 343}_0) c in CNF: c -b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ p_342 ∨ b^{1, 343}_2 c -b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ p_342 ∨ b^{1, 343}_1 c -b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ p_342 ∨ -b^{1, 343}_0 c in DIMACS: -2186 2187 -2188 342 2189 0 -2186 2187 -2188 342 2190 0 -2186 2187 -2188 342 -2191 0 c -2-1 --> break c ( b^{1, 342}_2 ∧ b^{1, 342}_1 ∧ -b^{1, 342}_0 ∧ -p_342) -> break c in CNF: c -b^{1, 342}_2 ∨ -b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ p_342 ∨ break c in DIMACS: -2186 -2187 2188 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 342}_2 ∧ -b^{1, 342}_1 ∧ -b^{1, 342}_0 ∧ true) c in CNF: c -b^{1, 342}_2 ∨ b^{1, 342}_1 ∨ b^{1, 342}_0 ∨ false c in DIMACS: -2186 2187 2188 0 c 3 does not represent an automaton state. c -(-b^{1, 342}_2 ∧ b^{1, 342}_1 ∧ b^{1, 342}_0 ∧ true) c in CNF: c b^{1, 342}_2 ∨ -b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ false c in DIMACS: 2186 -2187 -2188 0 c -3 does not represent an automaton state. c -( b^{1, 342}_2 ∧ b^{1, 342}_1 ∧ b^{1, 342}_0 ∧ true) c in CNF: c -b^{1, 342}_2 ∨ -b^{1, 342}_1 ∨ -b^{1, 342}_0 ∨ false c in DIMACS: -2186 -2187 -2188 0 c i = 343 c -2+1 --> -1 c ( b^{1, 343}_2 ∧ b^{1, 343}_1 ∧ -b^{1, 343}_0 ∧ p_343) -> ( b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ b^{1, 344}_0) c in CNF: c -b^{1, 343}_2 ∨ -b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ -p_343 ∨ b^{1, 344}_2 c -b^{1, 343}_2 ∨ -b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ -p_343 ∨ -b^{1, 344}_1 c -b^{1, 343}_2 ∨ -b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ -p_343 ∨ b^{1, 344}_0 c in DIMACS: -2189 -2190 2191 -343 2192 0 -2189 -2190 2191 -343 -2193 0 -2189 -2190 2191 -343 2194 0 c -1+1 --> 0 c ( b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ b^{1, 343}_0 ∧ p_343) -> (-b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ -b^{1, 344}_0) c in CNF: c -b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ -p_343 ∨ -b^{1, 344}_2 c -b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ -p_343 ∨ -b^{1, 344}_1 c -b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ -p_343 ∨ -b^{1, 344}_0 c in DIMACS: -2189 2190 -2191 -343 -2192 0 -2189 2190 -2191 -343 -2193 0 -2189 2190 -2191 -343 -2194 0 c 0+1 --> 1 c (-b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ -b^{1, 343}_0 ∧ p_343) -> (-b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ b^{1, 344}_0) c in CNF: c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ -p_343 ∨ -b^{1, 344}_2 c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ -p_343 ∨ -b^{1, 344}_1 c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ -p_343 ∨ b^{1, 344}_0 c in DIMACS: 2189 2190 2191 -343 -2192 0 2189 2190 2191 -343 -2193 0 2189 2190 2191 -343 2194 0 c 1+1 --> 2 c (-b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ b^{1, 343}_0 ∧ p_343) -> (-b^{1, 344}_2 ∧ b^{1, 344}_1 ∧ -b^{1, 344}_0) c in CNF: c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ -p_343 ∨ -b^{1, 344}_2 c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ -p_343 ∨ b^{1, 344}_1 c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ -p_343 ∨ -b^{1, 344}_0 c in DIMACS: 2189 2190 -2191 -343 -2192 0 2189 2190 -2191 -343 2193 0 2189 2190 -2191 -343 -2194 0 c 2+1 --> break c (-b^{1, 343}_2 ∧ b^{1, 343}_1 ∧ -b^{1, 343}_0 ∧ p_343) -> break c in CNF: c b^{1, 343}_2 ∨ -b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ -p_343 ∨ break c in DIMACS: 2189 -2190 2191 -343 1162 0 c 2-1 --> 1 c (-b^{1, 343}_2 ∧ b^{1, 343}_1 ∧ -b^{1, 343}_0 ∧ -p_343) -> (-b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ b^{1, 344}_0) c in CNF: c b^{1, 343}_2 ∨ -b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ p_343 ∨ -b^{1, 344}_2 c b^{1, 343}_2 ∨ -b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ p_343 ∨ -b^{1, 344}_1 c b^{1, 343}_2 ∨ -b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ p_343 ∨ b^{1, 344}_0 c in DIMACS: 2189 -2190 2191 343 -2192 0 2189 -2190 2191 343 -2193 0 2189 -2190 2191 343 2194 0 c 1-1 --> 0 c (-b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ b^{1, 343}_0 ∧ -p_343) -> (-b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ -b^{1, 344}_0) c in CNF: c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ p_343 ∨ -b^{1, 344}_2 c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ p_343 ∨ -b^{1, 344}_1 c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ p_343 ∨ -b^{1, 344}_0 c in DIMACS: 2189 2190 -2191 343 -2192 0 2189 2190 -2191 343 -2193 0 2189 2190 -2191 343 -2194 0 c 0-1 --> -1 c (-b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ -b^{1, 343}_0 ∧ -p_343) -> ( b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ b^{1, 344}_0) c in CNF: c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ p_343 ∨ b^{1, 344}_2 c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ p_343 ∨ -b^{1, 344}_1 c b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ p_343 ∨ b^{1, 344}_0 c in DIMACS: 2189 2190 2191 343 2192 0 2189 2190 2191 343 -2193 0 2189 2190 2191 343 2194 0 c -1-1 --> -2 c ( b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ b^{1, 343}_0 ∧ -p_343) -> ( b^{1, 344}_2 ∧ b^{1, 344}_1 ∧ -b^{1, 344}_0) c in CNF: c -b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ p_343 ∨ b^{1, 344}_2 c -b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ p_343 ∨ b^{1, 344}_1 c -b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ p_343 ∨ -b^{1, 344}_0 c in DIMACS: -2189 2190 -2191 343 2192 0 -2189 2190 -2191 343 2193 0 -2189 2190 -2191 343 -2194 0 c -2-1 --> break c ( b^{1, 343}_2 ∧ b^{1, 343}_1 ∧ -b^{1, 343}_0 ∧ -p_343) -> break c in CNF: c -b^{1, 343}_2 ∨ -b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ p_343 ∨ break c in DIMACS: -2189 -2190 2191 343 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 343}_2 ∧ -b^{1, 343}_1 ∧ -b^{1, 343}_0 ∧ true) c in CNF: c -b^{1, 343}_2 ∨ b^{1, 343}_1 ∨ b^{1, 343}_0 ∨ false c in DIMACS: -2189 2190 2191 0 c 3 does not represent an automaton state. c -(-b^{1, 343}_2 ∧ b^{1, 343}_1 ∧ b^{1, 343}_0 ∧ true) c in CNF: c b^{1, 343}_2 ∨ -b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ false c in DIMACS: 2189 -2190 -2191 0 c -3 does not represent an automaton state. c -( b^{1, 343}_2 ∧ b^{1, 343}_1 ∧ b^{1, 343}_0 ∧ true) c in CNF: c -b^{1, 343}_2 ∨ -b^{1, 343}_1 ∨ -b^{1, 343}_0 ∨ false c in DIMACS: -2189 -2190 -2191 0 c i = 344 c -2+1 --> -1 c ( b^{1, 344}_2 ∧ b^{1, 344}_1 ∧ -b^{1, 344}_0 ∧ p_344) -> ( b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ b^{1, 345}_0) c in CNF: c -b^{1, 344}_2 ∨ -b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ -p_344 ∨ b^{1, 345}_2 c -b^{1, 344}_2 ∨ -b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ -p_344 ∨ -b^{1, 345}_1 c -b^{1, 344}_2 ∨ -b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ -p_344 ∨ b^{1, 345}_0 c in DIMACS: -2192 -2193 2194 -344 2195 0 -2192 -2193 2194 -344 -2196 0 -2192 -2193 2194 -344 2197 0 c -1+1 --> 0 c ( b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ b^{1, 344}_0 ∧ p_344) -> (-b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ -b^{1, 345}_0) c in CNF: c -b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ -p_344 ∨ -b^{1, 345}_2 c -b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ -p_344 ∨ -b^{1, 345}_1 c -b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ -p_344 ∨ -b^{1, 345}_0 c in DIMACS: -2192 2193 -2194 -344 -2195 0 -2192 2193 -2194 -344 -2196 0 -2192 2193 -2194 -344 -2197 0 c 0+1 --> 1 c (-b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ -b^{1, 344}_0 ∧ p_344) -> (-b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ b^{1, 345}_0) c in CNF: c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ -p_344 ∨ -b^{1, 345}_2 c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ -p_344 ∨ -b^{1, 345}_1 c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ -p_344 ∨ b^{1, 345}_0 c in DIMACS: 2192 2193 2194 -344 -2195 0 2192 2193 2194 -344 -2196 0 2192 2193 2194 -344 2197 0 c 1+1 --> 2 c (-b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ b^{1, 344}_0 ∧ p_344) -> (-b^{1, 345}_2 ∧ b^{1, 345}_1 ∧ -b^{1, 345}_0) c in CNF: c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ -p_344 ∨ -b^{1, 345}_2 c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ -p_344 ∨ b^{1, 345}_1 c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ -p_344 ∨ -b^{1, 345}_0 c in DIMACS: 2192 2193 -2194 -344 -2195 0 2192 2193 -2194 -344 2196 0 2192 2193 -2194 -344 -2197 0 c 2+1 --> break c (-b^{1, 344}_2 ∧ b^{1, 344}_1 ∧ -b^{1, 344}_0 ∧ p_344) -> break c in CNF: c b^{1, 344}_2 ∨ -b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ -p_344 ∨ break c in DIMACS: 2192 -2193 2194 -344 1162 0 c 2-1 --> 1 c (-b^{1, 344}_2 ∧ b^{1, 344}_1 ∧ -b^{1, 344}_0 ∧ -p_344) -> (-b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ b^{1, 345}_0) c in CNF: c b^{1, 344}_2 ∨ -b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ p_344 ∨ -b^{1, 345}_2 c b^{1, 344}_2 ∨ -b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ p_344 ∨ -b^{1, 345}_1 c b^{1, 344}_2 ∨ -b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ p_344 ∨ b^{1, 345}_0 c in DIMACS: 2192 -2193 2194 344 -2195 0 2192 -2193 2194 344 -2196 0 2192 -2193 2194 344 2197 0 c 1-1 --> 0 c (-b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ b^{1, 344}_0 ∧ -p_344) -> (-b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ -b^{1, 345}_0) c in CNF: c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ p_344 ∨ -b^{1, 345}_2 c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ p_344 ∨ -b^{1, 345}_1 c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ p_344 ∨ -b^{1, 345}_0 c in DIMACS: 2192 2193 -2194 344 -2195 0 2192 2193 -2194 344 -2196 0 2192 2193 -2194 344 -2197 0 c 0-1 --> -1 c (-b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ -b^{1, 344}_0 ∧ -p_344) -> ( b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ b^{1, 345}_0) c in CNF: c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ p_344 ∨ b^{1, 345}_2 c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ p_344 ∨ -b^{1, 345}_1 c b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ p_344 ∨ b^{1, 345}_0 c in DIMACS: 2192 2193 2194 344 2195 0 2192 2193 2194 344 -2196 0 2192 2193 2194 344 2197 0 c -1-1 --> -2 c ( b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ b^{1, 344}_0 ∧ -p_344) -> ( b^{1, 345}_2 ∧ b^{1, 345}_1 ∧ -b^{1, 345}_0) c in CNF: c -b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ p_344 ∨ b^{1, 345}_2 c -b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ p_344 ∨ b^{1, 345}_1 c -b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ p_344 ∨ -b^{1, 345}_0 c in DIMACS: -2192 2193 -2194 344 2195 0 -2192 2193 -2194 344 2196 0 -2192 2193 -2194 344 -2197 0 c -2-1 --> break c ( b^{1, 344}_2 ∧ b^{1, 344}_1 ∧ -b^{1, 344}_0 ∧ -p_344) -> break c in CNF: c -b^{1, 344}_2 ∨ -b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ p_344 ∨ break c in DIMACS: -2192 -2193 2194 344 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 344}_2 ∧ -b^{1, 344}_1 ∧ -b^{1, 344}_0 ∧ true) c in CNF: c -b^{1, 344}_2 ∨ b^{1, 344}_1 ∨ b^{1, 344}_0 ∨ false c in DIMACS: -2192 2193 2194 0 c 3 does not represent an automaton state. c -(-b^{1, 344}_2 ∧ b^{1, 344}_1 ∧ b^{1, 344}_0 ∧ true) c in CNF: c b^{1, 344}_2 ∨ -b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ false c in DIMACS: 2192 -2193 -2194 0 c -3 does not represent an automaton state. c -( b^{1, 344}_2 ∧ b^{1, 344}_1 ∧ b^{1, 344}_0 ∧ true) c in CNF: c -b^{1, 344}_2 ∨ -b^{1, 344}_1 ∨ -b^{1, 344}_0 ∨ false c in DIMACS: -2192 -2193 -2194 0 c i = 345 c -2+1 --> -1 c ( b^{1, 345}_2 ∧ b^{1, 345}_1 ∧ -b^{1, 345}_0 ∧ p_345) -> ( b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ b^{1, 346}_0) c in CNF: c -b^{1, 345}_2 ∨ -b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ -p_345 ∨ b^{1, 346}_2 c -b^{1, 345}_2 ∨ -b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ -p_345 ∨ -b^{1, 346}_1 c -b^{1, 345}_2 ∨ -b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ -p_345 ∨ b^{1, 346}_0 c in DIMACS: -2195 -2196 2197 -345 2198 0 -2195 -2196 2197 -345 -2199 0 -2195 -2196 2197 -345 2200 0 c -1+1 --> 0 c ( b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ b^{1, 345}_0 ∧ p_345) -> (-b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ -b^{1, 346}_0) c in CNF: c -b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ -p_345 ∨ -b^{1, 346}_2 c -b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ -p_345 ∨ -b^{1, 346}_1 c -b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ -p_345 ∨ -b^{1, 346}_0 c in DIMACS: -2195 2196 -2197 -345 -2198 0 -2195 2196 -2197 -345 -2199 0 -2195 2196 -2197 -345 -2200 0 c 0+1 --> 1 c (-b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ -b^{1, 345}_0 ∧ p_345) -> (-b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ b^{1, 346}_0) c in CNF: c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ -p_345 ∨ -b^{1, 346}_2 c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ -p_345 ∨ -b^{1, 346}_1 c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ -p_345 ∨ b^{1, 346}_0 c in DIMACS: 2195 2196 2197 -345 -2198 0 2195 2196 2197 -345 -2199 0 2195 2196 2197 -345 2200 0 c 1+1 --> 2 c (-b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ b^{1, 345}_0 ∧ p_345) -> (-b^{1, 346}_2 ∧ b^{1, 346}_1 ∧ -b^{1, 346}_0) c in CNF: c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ -p_345 ∨ -b^{1, 346}_2 c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ -p_345 ∨ b^{1, 346}_1 c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ -p_345 ∨ -b^{1, 346}_0 c in DIMACS: 2195 2196 -2197 -345 -2198 0 2195 2196 -2197 -345 2199 0 2195 2196 -2197 -345 -2200 0 c 2+1 --> break c (-b^{1, 345}_2 ∧ b^{1, 345}_1 ∧ -b^{1, 345}_0 ∧ p_345) -> break c in CNF: c b^{1, 345}_2 ∨ -b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ -p_345 ∨ break c in DIMACS: 2195 -2196 2197 -345 1162 0 c 2-1 --> 1 c (-b^{1, 345}_2 ∧ b^{1, 345}_1 ∧ -b^{1, 345}_0 ∧ -p_345) -> (-b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ b^{1, 346}_0) c in CNF: c b^{1, 345}_2 ∨ -b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ p_345 ∨ -b^{1, 346}_2 c b^{1, 345}_2 ∨ -b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ p_345 ∨ -b^{1, 346}_1 c b^{1, 345}_2 ∨ -b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ p_345 ∨ b^{1, 346}_0 c in DIMACS: 2195 -2196 2197 345 -2198 0 2195 -2196 2197 345 -2199 0 2195 -2196 2197 345 2200 0 c 1-1 --> 0 c (-b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ b^{1, 345}_0 ∧ -p_345) -> (-b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ -b^{1, 346}_0) c in CNF: c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ p_345 ∨ -b^{1, 346}_2 c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ p_345 ∨ -b^{1, 346}_1 c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ p_345 ∨ -b^{1, 346}_0 c in DIMACS: 2195 2196 -2197 345 -2198 0 2195 2196 -2197 345 -2199 0 2195 2196 -2197 345 -2200 0 c 0-1 --> -1 c (-b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ -b^{1, 345}_0 ∧ -p_345) -> ( b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ b^{1, 346}_0) c in CNF: c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ p_345 ∨ b^{1, 346}_2 c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ p_345 ∨ -b^{1, 346}_1 c b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ p_345 ∨ b^{1, 346}_0 c in DIMACS: 2195 2196 2197 345 2198 0 2195 2196 2197 345 -2199 0 2195 2196 2197 345 2200 0 c -1-1 --> -2 c ( b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ b^{1, 345}_0 ∧ -p_345) -> ( b^{1, 346}_2 ∧ b^{1, 346}_1 ∧ -b^{1, 346}_0) c in CNF: c -b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ p_345 ∨ b^{1, 346}_2 c -b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ p_345 ∨ b^{1, 346}_1 c -b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ p_345 ∨ -b^{1, 346}_0 c in DIMACS: -2195 2196 -2197 345 2198 0 -2195 2196 -2197 345 2199 0 -2195 2196 -2197 345 -2200 0 c -2-1 --> break c ( b^{1, 345}_2 ∧ b^{1, 345}_1 ∧ -b^{1, 345}_0 ∧ -p_345) -> break c in CNF: c -b^{1, 345}_2 ∨ -b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ p_345 ∨ break c in DIMACS: -2195 -2196 2197 345 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 345}_2 ∧ -b^{1, 345}_1 ∧ -b^{1, 345}_0 ∧ true) c in CNF: c -b^{1, 345}_2 ∨ b^{1, 345}_1 ∨ b^{1, 345}_0 ∨ false c in DIMACS: -2195 2196 2197 0 c 3 does not represent an automaton state. c -(-b^{1, 345}_2 ∧ b^{1, 345}_1 ∧ b^{1, 345}_0 ∧ true) c in CNF: c b^{1, 345}_2 ∨ -b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ false c in DIMACS: 2195 -2196 -2197 0 c -3 does not represent an automaton state. c -( b^{1, 345}_2 ∧ b^{1, 345}_1 ∧ b^{1, 345}_0 ∧ true) c in CNF: c -b^{1, 345}_2 ∨ -b^{1, 345}_1 ∨ -b^{1, 345}_0 ∨ false c in DIMACS: -2195 -2196 -2197 0 c i = 346 c -2+1 --> -1 c ( b^{1, 346}_2 ∧ b^{1, 346}_1 ∧ -b^{1, 346}_0 ∧ p_346) -> ( b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ b^{1, 347}_0) c in CNF: c -b^{1, 346}_2 ∨ -b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ -p_346 ∨ b^{1, 347}_2 c -b^{1, 346}_2 ∨ -b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ -p_346 ∨ -b^{1, 347}_1 c -b^{1, 346}_2 ∨ -b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ -p_346 ∨ b^{1, 347}_0 c in DIMACS: -2198 -2199 2200 -346 2201 0 -2198 -2199 2200 -346 -2202 0 -2198 -2199 2200 -346 2203 0 c -1+1 --> 0 c ( b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ b^{1, 346}_0 ∧ p_346) -> (-b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ -b^{1, 347}_0) c in CNF: c -b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ -p_346 ∨ -b^{1, 347}_2 c -b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ -p_346 ∨ -b^{1, 347}_1 c -b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ -p_346 ∨ -b^{1, 347}_0 c in DIMACS: -2198 2199 -2200 -346 -2201 0 -2198 2199 -2200 -346 -2202 0 -2198 2199 -2200 -346 -2203 0 c 0+1 --> 1 c (-b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ -b^{1, 346}_0 ∧ p_346) -> (-b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ b^{1, 347}_0) c in CNF: c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ -p_346 ∨ -b^{1, 347}_2 c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ -p_346 ∨ -b^{1, 347}_1 c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ -p_346 ∨ b^{1, 347}_0 c in DIMACS: 2198 2199 2200 -346 -2201 0 2198 2199 2200 -346 -2202 0 2198 2199 2200 -346 2203 0 c 1+1 --> 2 c (-b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ b^{1, 346}_0 ∧ p_346) -> (-b^{1, 347}_2 ∧ b^{1, 347}_1 ∧ -b^{1, 347}_0) c in CNF: c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ -p_346 ∨ -b^{1, 347}_2 c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ -p_346 ∨ b^{1, 347}_1 c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ -p_346 ∨ -b^{1, 347}_0 c in DIMACS: 2198 2199 -2200 -346 -2201 0 2198 2199 -2200 -346 2202 0 2198 2199 -2200 -346 -2203 0 c 2+1 --> break c (-b^{1, 346}_2 ∧ b^{1, 346}_1 ∧ -b^{1, 346}_0 ∧ p_346) -> break c in CNF: c b^{1, 346}_2 ∨ -b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ -p_346 ∨ break c in DIMACS: 2198 -2199 2200 -346 1162 0 c 2-1 --> 1 c (-b^{1, 346}_2 ∧ b^{1, 346}_1 ∧ -b^{1, 346}_0 ∧ -p_346) -> (-b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ b^{1, 347}_0) c in CNF: c b^{1, 346}_2 ∨ -b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ p_346 ∨ -b^{1, 347}_2 c b^{1, 346}_2 ∨ -b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ p_346 ∨ -b^{1, 347}_1 c b^{1, 346}_2 ∨ -b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ p_346 ∨ b^{1, 347}_0 c in DIMACS: 2198 -2199 2200 346 -2201 0 2198 -2199 2200 346 -2202 0 2198 -2199 2200 346 2203 0 c 1-1 --> 0 c (-b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ b^{1, 346}_0 ∧ -p_346) -> (-b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ -b^{1, 347}_0) c in CNF: c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ p_346 ∨ -b^{1, 347}_2 c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ p_346 ∨ -b^{1, 347}_1 c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ p_346 ∨ -b^{1, 347}_0 c in DIMACS: 2198 2199 -2200 346 -2201 0 2198 2199 -2200 346 -2202 0 2198 2199 -2200 346 -2203 0 c 0-1 --> -1 c (-b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ -b^{1, 346}_0 ∧ -p_346) -> ( b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ b^{1, 347}_0) c in CNF: c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ p_346 ∨ b^{1, 347}_2 c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ p_346 ∨ -b^{1, 347}_1 c b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ p_346 ∨ b^{1, 347}_0 c in DIMACS: 2198 2199 2200 346 2201 0 2198 2199 2200 346 -2202 0 2198 2199 2200 346 2203 0 c -1-1 --> -2 c ( b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ b^{1, 346}_0 ∧ -p_346) -> ( b^{1, 347}_2 ∧ b^{1, 347}_1 ∧ -b^{1, 347}_0) c in CNF: c -b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ p_346 ∨ b^{1, 347}_2 c -b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ p_346 ∨ b^{1, 347}_1 c -b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ p_346 ∨ -b^{1, 347}_0 c in DIMACS: -2198 2199 -2200 346 2201 0 -2198 2199 -2200 346 2202 0 -2198 2199 -2200 346 -2203 0 c -2-1 --> break c ( b^{1, 346}_2 ∧ b^{1, 346}_1 ∧ -b^{1, 346}_0 ∧ -p_346) -> break c in CNF: c -b^{1, 346}_2 ∨ -b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ p_346 ∨ break c in DIMACS: -2198 -2199 2200 346 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 346}_2 ∧ -b^{1, 346}_1 ∧ -b^{1, 346}_0 ∧ true) c in CNF: c -b^{1, 346}_2 ∨ b^{1, 346}_1 ∨ b^{1, 346}_0 ∨ false c in DIMACS: -2198 2199 2200 0 c 3 does not represent an automaton state. c -(-b^{1, 346}_2 ∧ b^{1, 346}_1 ∧ b^{1, 346}_0 ∧ true) c in CNF: c b^{1, 346}_2 ∨ -b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ false c in DIMACS: 2198 -2199 -2200 0 c -3 does not represent an automaton state. c -( b^{1, 346}_2 ∧ b^{1, 346}_1 ∧ b^{1, 346}_0 ∧ true) c in CNF: c -b^{1, 346}_2 ∨ -b^{1, 346}_1 ∨ -b^{1, 346}_0 ∨ false c in DIMACS: -2198 -2199 -2200 0 c i = 347 c -2+1 --> -1 c ( b^{1, 347}_2 ∧ b^{1, 347}_1 ∧ -b^{1, 347}_0 ∧ p_347) -> ( b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ b^{1, 348}_0) c in CNF: c -b^{1, 347}_2 ∨ -b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ -p_347 ∨ b^{1, 348}_2 c -b^{1, 347}_2 ∨ -b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ -p_347 ∨ -b^{1, 348}_1 c -b^{1, 347}_2 ∨ -b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ -p_347 ∨ b^{1, 348}_0 c in DIMACS: -2201 -2202 2203 -347 2204 0 -2201 -2202 2203 -347 -2205 0 -2201 -2202 2203 -347 2206 0 c -1+1 --> 0 c ( b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ b^{1, 347}_0 ∧ p_347) -> (-b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ -b^{1, 348}_0) c in CNF: c -b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ -p_347 ∨ -b^{1, 348}_2 c -b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ -p_347 ∨ -b^{1, 348}_1 c -b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ -p_347 ∨ -b^{1, 348}_0 c in DIMACS: -2201 2202 -2203 -347 -2204 0 -2201 2202 -2203 -347 -2205 0 -2201 2202 -2203 -347 -2206 0 c 0+1 --> 1 c (-b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ -b^{1, 347}_0 ∧ p_347) -> (-b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ b^{1, 348}_0) c in CNF: c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ -p_347 ∨ -b^{1, 348}_2 c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ -p_347 ∨ -b^{1, 348}_1 c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ -p_347 ∨ b^{1, 348}_0 c in DIMACS: 2201 2202 2203 -347 -2204 0 2201 2202 2203 -347 -2205 0 2201 2202 2203 -347 2206 0 c 1+1 --> 2 c (-b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ b^{1, 347}_0 ∧ p_347) -> (-b^{1, 348}_2 ∧ b^{1, 348}_1 ∧ -b^{1, 348}_0) c in CNF: c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ -p_347 ∨ -b^{1, 348}_2 c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ -p_347 ∨ b^{1, 348}_1 c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ -p_347 ∨ -b^{1, 348}_0 c in DIMACS: 2201 2202 -2203 -347 -2204 0 2201 2202 -2203 -347 2205 0 2201 2202 -2203 -347 -2206 0 c 2+1 --> break c (-b^{1, 347}_2 ∧ b^{1, 347}_1 ∧ -b^{1, 347}_0 ∧ p_347) -> break c in CNF: c b^{1, 347}_2 ∨ -b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ -p_347 ∨ break c in DIMACS: 2201 -2202 2203 -347 1162 0 c 2-1 --> 1 c (-b^{1, 347}_2 ∧ b^{1, 347}_1 ∧ -b^{1, 347}_0 ∧ -p_347) -> (-b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ b^{1, 348}_0) c in CNF: c b^{1, 347}_2 ∨ -b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ p_347 ∨ -b^{1, 348}_2 c b^{1, 347}_2 ∨ -b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ p_347 ∨ -b^{1, 348}_1 c b^{1, 347}_2 ∨ -b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ p_347 ∨ b^{1, 348}_0 c in DIMACS: 2201 -2202 2203 347 -2204 0 2201 -2202 2203 347 -2205 0 2201 -2202 2203 347 2206 0 c 1-1 --> 0 c (-b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ b^{1, 347}_0 ∧ -p_347) -> (-b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ -b^{1, 348}_0) c in CNF: c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ p_347 ∨ -b^{1, 348}_2 c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ p_347 ∨ -b^{1, 348}_1 c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ p_347 ∨ -b^{1, 348}_0 c in DIMACS: 2201 2202 -2203 347 -2204 0 2201 2202 -2203 347 -2205 0 2201 2202 -2203 347 -2206 0 c 0-1 --> -1 c (-b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ -b^{1, 347}_0 ∧ -p_347) -> ( b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ b^{1, 348}_0) c in CNF: c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ p_347 ∨ b^{1, 348}_2 c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ p_347 ∨ -b^{1, 348}_1 c b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ p_347 ∨ b^{1, 348}_0 c in DIMACS: 2201 2202 2203 347 2204 0 2201 2202 2203 347 -2205 0 2201 2202 2203 347 2206 0 c -1-1 --> -2 c ( b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ b^{1, 347}_0 ∧ -p_347) -> ( b^{1, 348}_2 ∧ b^{1, 348}_1 ∧ -b^{1, 348}_0) c in CNF: c -b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ p_347 ∨ b^{1, 348}_2 c -b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ p_347 ∨ b^{1, 348}_1 c -b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ p_347 ∨ -b^{1, 348}_0 c in DIMACS: -2201 2202 -2203 347 2204 0 -2201 2202 -2203 347 2205 0 -2201 2202 -2203 347 -2206 0 c -2-1 --> break c ( b^{1, 347}_2 ∧ b^{1, 347}_1 ∧ -b^{1, 347}_0 ∧ -p_347) -> break c in CNF: c -b^{1, 347}_2 ∨ -b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ p_347 ∨ break c in DIMACS: -2201 -2202 2203 347 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 347}_2 ∧ -b^{1, 347}_1 ∧ -b^{1, 347}_0 ∧ true) c in CNF: c -b^{1, 347}_2 ∨ b^{1, 347}_1 ∨ b^{1, 347}_0 ∨ false c in DIMACS: -2201 2202 2203 0 c 3 does not represent an automaton state. c -(-b^{1, 347}_2 ∧ b^{1, 347}_1 ∧ b^{1, 347}_0 ∧ true) c in CNF: c b^{1, 347}_2 ∨ -b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ false c in DIMACS: 2201 -2202 -2203 0 c -3 does not represent an automaton state. c -( b^{1, 347}_2 ∧ b^{1, 347}_1 ∧ b^{1, 347}_0 ∧ true) c in CNF: c -b^{1, 347}_2 ∨ -b^{1, 347}_1 ∨ -b^{1, 347}_0 ∨ false c in DIMACS: -2201 -2202 -2203 0 c i = 348 c -2+1 --> -1 c ( b^{1, 348}_2 ∧ b^{1, 348}_1 ∧ -b^{1, 348}_0 ∧ p_348) -> ( b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ b^{1, 349}_0) c in CNF: c -b^{1, 348}_2 ∨ -b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ -p_348 ∨ b^{1, 349}_2 c -b^{1, 348}_2 ∨ -b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ -p_348 ∨ -b^{1, 349}_1 c -b^{1, 348}_2 ∨ -b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ -p_348 ∨ b^{1, 349}_0 c in DIMACS: -2204 -2205 2206 -348 2207 0 -2204 -2205 2206 -348 -2208 0 -2204 -2205 2206 -348 2209 0 c -1+1 --> 0 c ( b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ b^{1, 348}_0 ∧ p_348) -> (-b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ -b^{1, 349}_0) c in CNF: c -b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ -p_348 ∨ -b^{1, 349}_2 c -b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ -p_348 ∨ -b^{1, 349}_1 c -b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ -p_348 ∨ -b^{1, 349}_0 c in DIMACS: -2204 2205 -2206 -348 -2207 0 -2204 2205 -2206 -348 -2208 0 -2204 2205 -2206 -348 -2209 0 c 0+1 --> 1 c (-b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ -b^{1, 348}_0 ∧ p_348) -> (-b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ b^{1, 349}_0) c in CNF: c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ -p_348 ∨ -b^{1, 349}_2 c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ -p_348 ∨ -b^{1, 349}_1 c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ -p_348 ∨ b^{1, 349}_0 c in DIMACS: 2204 2205 2206 -348 -2207 0 2204 2205 2206 -348 -2208 0 2204 2205 2206 -348 2209 0 c 1+1 --> 2 c (-b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ b^{1, 348}_0 ∧ p_348) -> (-b^{1, 349}_2 ∧ b^{1, 349}_1 ∧ -b^{1, 349}_0) c in CNF: c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ -p_348 ∨ -b^{1, 349}_2 c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ -p_348 ∨ b^{1, 349}_1 c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ -p_348 ∨ -b^{1, 349}_0 c in DIMACS: 2204 2205 -2206 -348 -2207 0 2204 2205 -2206 -348 2208 0 2204 2205 -2206 -348 -2209 0 c 2+1 --> break c (-b^{1, 348}_2 ∧ b^{1, 348}_1 ∧ -b^{1, 348}_0 ∧ p_348) -> break c in CNF: c b^{1, 348}_2 ∨ -b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ -p_348 ∨ break c in DIMACS: 2204 -2205 2206 -348 1162 0 c 2-1 --> 1 c (-b^{1, 348}_2 ∧ b^{1, 348}_1 ∧ -b^{1, 348}_0 ∧ -p_348) -> (-b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ b^{1, 349}_0) c in CNF: c b^{1, 348}_2 ∨ -b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ p_348 ∨ -b^{1, 349}_2 c b^{1, 348}_2 ∨ -b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ p_348 ∨ -b^{1, 349}_1 c b^{1, 348}_2 ∨ -b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ p_348 ∨ b^{1, 349}_0 c in DIMACS: 2204 -2205 2206 348 -2207 0 2204 -2205 2206 348 -2208 0 2204 -2205 2206 348 2209 0 c 1-1 --> 0 c (-b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ b^{1, 348}_0 ∧ -p_348) -> (-b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ -b^{1, 349}_0) c in CNF: c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ p_348 ∨ -b^{1, 349}_2 c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ p_348 ∨ -b^{1, 349}_1 c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ p_348 ∨ -b^{1, 349}_0 c in DIMACS: 2204 2205 -2206 348 -2207 0 2204 2205 -2206 348 -2208 0 2204 2205 -2206 348 -2209 0 c 0-1 --> -1 c (-b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ -b^{1, 348}_0 ∧ -p_348) -> ( b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ b^{1, 349}_0) c in CNF: c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ p_348 ∨ b^{1, 349}_2 c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ p_348 ∨ -b^{1, 349}_1 c b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ p_348 ∨ b^{1, 349}_0 c in DIMACS: 2204 2205 2206 348 2207 0 2204 2205 2206 348 -2208 0 2204 2205 2206 348 2209 0 c -1-1 --> -2 c ( b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ b^{1, 348}_0 ∧ -p_348) -> ( b^{1, 349}_2 ∧ b^{1, 349}_1 ∧ -b^{1, 349}_0) c in CNF: c -b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ p_348 ∨ b^{1, 349}_2 c -b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ p_348 ∨ b^{1, 349}_1 c -b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ p_348 ∨ -b^{1, 349}_0 c in DIMACS: -2204 2205 -2206 348 2207 0 -2204 2205 -2206 348 2208 0 -2204 2205 -2206 348 -2209 0 c -2-1 --> break c ( b^{1, 348}_2 ∧ b^{1, 348}_1 ∧ -b^{1, 348}_0 ∧ -p_348) -> break c in CNF: c -b^{1, 348}_2 ∨ -b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ p_348 ∨ break c in DIMACS: -2204 -2205 2206 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 348}_2 ∧ -b^{1, 348}_1 ∧ -b^{1, 348}_0 ∧ true) c in CNF: c -b^{1, 348}_2 ∨ b^{1, 348}_1 ∨ b^{1, 348}_0 ∨ false c in DIMACS: -2204 2205 2206 0 c 3 does not represent an automaton state. c -(-b^{1, 348}_2 ∧ b^{1, 348}_1 ∧ b^{1, 348}_0 ∧ true) c in CNF: c b^{1, 348}_2 ∨ -b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ false c in DIMACS: 2204 -2205 -2206 0 c -3 does not represent an automaton state. c -( b^{1, 348}_2 ∧ b^{1, 348}_1 ∧ b^{1, 348}_0 ∧ true) c in CNF: c -b^{1, 348}_2 ∨ -b^{1, 348}_1 ∨ -b^{1, 348}_0 ∨ false c in DIMACS: -2204 -2205 -2206 0 c i = 349 c -2+1 --> -1 c ( b^{1, 349}_2 ∧ b^{1, 349}_1 ∧ -b^{1, 349}_0 ∧ p_349) -> ( b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ b^{1, 350}_0) c in CNF: c -b^{1, 349}_2 ∨ -b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ -p_349 ∨ b^{1, 350}_2 c -b^{1, 349}_2 ∨ -b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ -p_349 ∨ -b^{1, 350}_1 c -b^{1, 349}_2 ∨ -b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ -p_349 ∨ b^{1, 350}_0 c in DIMACS: -2207 -2208 2209 -349 2210 0 -2207 -2208 2209 -349 -2211 0 -2207 -2208 2209 -349 2212 0 c -1+1 --> 0 c ( b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ b^{1, 349}_0 ∧ p_349) -> (-b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ -b^{1, 350}_0) c in CNF: c -b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ -p_349 ∨ -b^{1, 350}_2 c -b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ -p_349 ∨ -b^{1, 350}_1 c -b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ -p_349 ∨ -b^{1, 350}_0 c in DIMACS: -2207 2208 -2209 -349 -2210 0 -2207 2208 -2209 -349 -2211 0 -2207 2208 -2209 -349 -2212 0 c 0+1 --> 1 c (-b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ -b^{1, 349}_0 ∧ p_349) -> (-b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ b^{1, 350}_0) c in CNF: c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ -p_349 ∨ -b^{1, 350}_2 c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ -p_349 ∨ -b^{1, 350}_1 c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ -p_349 ∨ b^{1, 350}_0 c in DIMACS: 2207 2208 2209 -349 -2210 0 2207 2208 2209 -349 -2211 0 2207 2208 2209 -349 2212 0 c 1+1 --> 2 c (-b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ b^{1, 349}_0 ∧ p_349) -> (-b^{1, 350}_2 ∧ b^{1, 350}_1 ∧ -b^{1, 350}_0) c in CNF: c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ -p_349 ∨ -b^{1, 350}_2 c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ -p_349 ∨ b^{1, 350}_1 c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ -p_349 ∨ -b^{1, 350}_0 c in DIMACS: 2207 2208 -2209 -349 -2210 0 2207 2208 -2209 -349 2211 0 2207 2208 -2209 -349 -2212 0 c 2+1 --> break c (-b^{1, 349}_2 ∧ b^{1, 349}_1 ∧ -b^{1, 349}_0 ∧ p_349) -> break c in CNF: c b^{1, 349}_2 ∨ -b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ -p_349 ∨ break c in DIMACS: 2207 -2208 2209 -349 1162 0 c 2-1 --> 1 c (-b^{1, 349}_2 ∧ b^{1, 349}_1 ∧ -b^{1, 349}_0 ∧ -p_349) -> (-b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ b^{1, 350}_0) c in CNF: c b^{1, 349}_2 ∨ -b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ p_349 ∨ -b^{1, 350}_2 c b^{1, 349}_2 ∨ -b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ p_349 ∨ -b^{1, 350}_1 c b^{1, 349}_2 ∨ -b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ p_349 ∨ b^{1, 350}_0 c in DIMACS: 2207 -2208 2209 349 -2210 0 2207 -2208 2209 349 -2211 0 2207 -2208 2209 349 2212 0 c 1-1 --> 0 c (-b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ b^{1, 349}_0 ∧ -p_349) -> (-b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ -b^{1, 350}_0) c in CNF: c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ p_349 ∨ -b^{1, 350}_2 c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ p_349 ∨ -b^{1, 350}_1 c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ p_349 ∨ -b^{1, 350}_0 c in DIMACS: 2207 2208 -2209 349 -2210 0 2207 2208 -2209 349 -2211 0 2207 2208 -2209 349 -2212 0 c 0-1 --> -1 c (-b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ -b^{1, 349}_0 ∧ -p_349) -> ( b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ b^{1, 350}_0) c in CNF: c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ p_349 ∨ b^{1, 350}_2 c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ p_349 ∨ -b^{1, 350}_1 c b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ p_349 ∨ b^{1, 350}_0 c in DIMACS: 2207 2208 2209 349 2210 0 2207 2208 2209 349 -2211 0 2207 2208 2209 349 2212 0 c -1-1 --> -2 c ( b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ b^{1, 349}_0 ∧ -p_349) -> ( b^{1, 350}_2 ∧ b^{1, 350}_1 ∧ -b^{1, 350}_0) c in CNF: c -b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ p_349 ∨ b^{1, 350}_2 c -b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ p_349 ∨ b^{1, 350}_1 c -b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ p_349 ∨ -b^{1, 350}_0 c in DIMACS: -2207 2208 -2209 349 2210 0 -2207 2208 -2209 349 2211 0 -2207 2208 -2209 349 -2212 0 c -2-1 --> break c ( b^{1, 349}_2 ∧ b^{1, 349}_1 ∧ -b^{1, 349}_0 ∧ -p_349) -> break c in CNF: c -b^{1, 349}_2 ∨ -b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ p_349 ∨ break c in DIMACS: -2207 -2208 2209 349 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 349}_2 ∧ -b^{1, 349}_1 ∧ -b^{1, 349}_0 ∧ true) c in CNF: c -b^{1, 349}_2 ∨ b^{1, 349}_1 ∨ b^{1, 349}_0 ∨ false c in DIMACS: -2207 2208 2209 0 c 3 does not represent an automaton state. c -(-b^{1, 349}_2 ∧ b^{1, 349}_1 ∧ b^{1, 349}_0 ∧ true) c in CNF: c b^{1, 349}_2 ∨ -b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ false c in DIMACS: 2207 -2208 -2209 0 c -3 does not represent an automaton state. c -( b^{1, 349}_2 ∧ b^{1, 349}_1 ∧ b^{1, 349}_0 ∧ true) c in CNF: c -b^{1, 349}_2 ∨ -b^{1, 349}_1 ∨ -b^{1, 349}_0 ∨ false c in DIMACS: -2207 -2208 -2209 0 c i = 350 c -2+1 --> -1 c ( b^{1, 350}_2 ∧ b^{1, 350}_1 ∧ -b^{1, 350}_0 ∧ p_350) -> ( b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ b^{1, 351}_0) c in CNF: c -b^{1, 350}_2 ∨ -b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ -p_350 ∨ b^{1, 351}_2 c -b^{1, 350}_2 ∨ -b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ -p_350 ∨ -b^{1, 351}_1 c -b^{1, 350}_2 ∨ -b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ -p_350 ∨ b^{1, 351}_0 c in DIMACS: -2210 -2211 2212 -350 2213 0 -2210 -2211 2212 -350 -2214 0 -2210 -2211 2212 -350 2215 0 c -1+1 --> 0 c ( b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ b^{1, 350}_0 ∧ p_350) -> (-b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ -b^{1, 351}_0) c in CNF: c -b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ -p_350 ∨ -b^{1, 351}_2 c -b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ -p_350 ∨ -b^{1, 351}_1 c -b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ -p_350 ∨ -b^{1, 351}_0 c in DIMACS: -2210 2211 -2212 -350 -2213 0 -2210 2211 -2212 -350 -2214 0 -2210 2211 -2212 -350 -2215 0 c 0+1 --> 1 c (-b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ -b^{1, 350}_0 ∧ p_350) -> (-b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ b^{1, 351}_0) c in CNF: c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ -p_350 ∨ -b^{1, 351}_2 c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ -p_350 ∨ -b^{1, 351}_1 c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ -p_350 ∨ b^{1, 351}_0 c in DIMACS: 2210 2211 2212 -350 -2213 0 2210 2211 2212 -350 -2214 0 2210 2211 2212 -350 2215 0 c 1+1 --> 2 c (-b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ b^{1, 350}_0 ∧ p_350) -> (-b^{1, 351}_2 ∧ b^{1, 351}_1 ∧ -b^{1, 351}_0) c in CNF: c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ -p_350 ∨ -b^{1, 351}_2 c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ -p_350 ∨ b^{1, 351}_1 c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ -p_350 ∨ -b^{1, 351}_0 c in DIMACS: 2210 2211 -2212 -350 -2213 0 2210 2211 -2212 -350 2214 0 2210 2211 -2212 -350 -2215 0 c 2+1 --> break c (-b^{1, 350}_2 ∧ b^{1, 350}_1 ∧ -b^{1, 350}_0 ∧ p_350) -> break c in CNF: c b^{1, 350}_2 ∨ -b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ -p_350 ∨ break c in DIMACS: 2210 -2211 2212 -350 1162 0 c 2-1 --> 1 c (-b^{1, 350}_2 ∧ b^{1, 350}_1 ∧ -b^{1, 350}_0 ∧ -p_350) -> (-b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ b^{1, 351}_0) c in CNF: c b^{1, 350}_2 ∨ -b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ p_350 ∨ -b^{1, 351}_2 c b^{1, 350}_2 ∨ -b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ p_350 ∨ -b^{1, 351}_1 c b^{1, 350}_2 ∨ -b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ p_350 ∨ b^{1, 351}_0 c in DIMACS: 2210 -2211 2212 350 -2213 0 2210 -2211 2212 350 -2214 0 2210 -2211 2212 350 2215 0 c 1-1 --> 0 c (-b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ b^{1, 350}_0 ∧ -p_350) -> (-b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ -b^{1, 351}_0) c in CNF: c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ p_350 ∨ -b^{1, 351}_2 c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ p_350 ∨ -b^{1, 351}_1 c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ p_350 ∨ -b^{1, 351}_0 c in DIMACS: 2210 2211 -2212 350 -2213 0 2210 2211 -2212 350 -2214 0 2210 2211 -2212 350 -2215 0 c 0-1 --> -1 c (-b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ -b^{1, 350}_0 ∧ -p_350) -> ( b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ b^{1, 351}_0) c in CNF: c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ p_350 ∨ b^{1, 351}_2 c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ p_350 ∨ -b^{1, 351}_1 c b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ p_350 ∨ b^{1, 351}_0 c in DIMACS: 2210 2211 2212 350 2213 0 2210 2211 2212 350 -2214 0 2210 2211 2212 350 2215 0 c -1-1 --> -2 c ( b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ b^{1, 350}_0 ∧ -p_350) -> ( b^{1, 351}_2 ∧ b^{1, 351}_1 ∧ -b^{1, 351}_0) c in CNF: c -b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ p_350 ∨ b^{1, 351}_2 c -b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ p_350 ∨ b^{1, 351}_1 c -b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ p_350 ∨ -b^{1, 351}_0 c in DIMACS: -2210 2211 -2212 350 2213 0 -2210 2211 -2212 350 2214 0 -2210 2211 -2212 350 -2215 0 c -2-1 --> break c ( b^{1, 350}_2 ∧ b^{1, 350}_1 ∧ -b^{1, 350}_0 ∧ -p_350) -> break c in CNF: c -b^{1, 350}_2 ∨ -b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ p_350 ∨ break c in DIMACS: -2210 -2211 2212 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 350}_2 ∧ -b^{1, 350}_1 ∧ -b^{1, 350}_0 ∧ true) c in CNF: c -b^{1, 350}_2 ∨ b^{1, 350}_1 ∨ b^{1, 350}_0 ∨ false c in DIMACS: -2210 2211 2212 0 c 3 does not represent an automaton state. c -(-b^{1, 350}_2 ∧ b^{1, 350}_1 ∧ b^{1, 350}_0 ∧ true) c in CNF: c b^{1, 350}_2 ∨ -b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ false c in DIMACS: 2210 -2211 -2212 0 c -3 does not represent an automaton state. c -( b^{1, 350}_2 ∧ b^{1, 350}_1 ∧ b^{1, 350}_0 ∧ true) c in CNF: c -b^{1, 350}_2 ∨ -b^{1, 350}_1 ∨ -b^{1, 350}_0 ∨ false c in DIMACS: -2210 -2211 -2212 0 c i = 351 c -2+1 --> -1 c ( b^{1, 351}_2 ∧ b^{1, 351}_1 ∧ -b^{1, 351}_0 ∧ p_351) -> ( b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ b^{1, 352}_0) c in CNF: c -b^{1, 351}_2 ∨ -b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ -p_351 ∨ b^{1, 352}_2 c -b^{1, 351}_2 ∨ -b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ -p_351 ∨ -b^{1, 352}_1 c -b^{1, 351}_2 ∨ -b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ -p_351 ∨ b^{1, 352}_0 c in DIMACS: -2213 -2214 2215 -351 2216 0 -2213 -2214 2215 -351 -2217 0 -2213 -2214 2215 -351 2218 0 c -1+1 --> 0 c ( b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ b^{1, 351}_0 ∧ p_351) -> (-b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ -b^{1, 352}_0) c in CNF: c -b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ -p_351 ∨ -b^{1, 352}_2 c -b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ -p_351 ∨ -b^{1, 352}_1 c -b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ -p_351 ∨ -b^{1, 352}_0 c in DIMACS: -2213 2214 -2215 -351 -2216 0 -2213 2214 -2215 -351 -2217 0 -2213 2214 -2215 -351 -2218 0 c 0+1 --> 1 c (-b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ -b^{1, 351}_0 ∧ p_351) -> (-b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ b^{1, 352}_0) c in CNF: c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ -p_351 ∨ -b^{1, 352}_2 c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ -p_351 ∨ -b^{1, 352}_1 c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ -p_351 ∨ b^{1, 352}_0 c in DIMACS: 2213 2214 2215 -351 -2216 0 2213 2214 2215 -351 -2217 0 2213 2214 2215 -351 2218 0 c 1+1 --> 2 c (-b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ b^{1, 351}_0 ∧ p_351) -> (-b^{1, 352}_2 ∧ b^{1, 352}_1 ∧ -b^{1, 352}_0) c in CNF: c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ -p_351 ∨ -b^{1, 352}_2 c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ -p_351 ∨ b^{1, 352}_1 c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ -p_351 ∨ -b^{1, 352}_0 c in DIMACS: 2213 2214 -2215 -351 -2216 0 2213 2214 -2215 -351 2217 0 2213 2214 -2215 -351 -2218 0 c 2+1 --> break c (-b^{1, 351}_2 ∧ b^{1, 351}_1 ∧ -b^{1, 351}_0 ∧ p_351) -> break c in CNF: c b^{1, 351}_2 ∨ -b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ -p_351 ∨ break c in DIMACS: 2213 -2214 2215 -351 1162 0 c 2-1 --> 1 c (-b^{1, 351}_2 ∧ b^{1, 351}_1 ∧ -b^{1, 351}_0 ∧ -p_351) -> (-b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ b^{1, 352}_0) c in CNF: c b^{1, 351}_2 ∨ -b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ p_351 ∨ -b^{1, 352}_2 c b^{1, 351}_2 ∨ -b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ p_351 ∨ -b^{1, 352}_1 c b^{1, 351}_2 ∨ -b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ p_351 ∨ b^{1, 352}_0 c in DIMACS: 2213 -2214 2215 351 -2216 0 2213 -2214 2215 351 -2217 0 2213 -2214 2215 351 2218 0 c 1-1 --> 0 c (-b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ b^{1, 351}_0 ∧ -p_351) -> (-b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ -b^{1, 352}_0) c in CNF: c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ p_351 ∨ -b^{1, 352}_2 c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ p_351 ∨ -b^{1, 352}_1 c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ p_351 ∨ -b^{1, 352}_0 c in DIMACS: 2213 2214 -2215 351 -2216 0 2213 2214 -2215 351 -2217 0 2213 2214 -2215 351 -2218 0 c 0-1 --> -1 c (-b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ -b^{1, 351}_0 ∧ -p_351) -> ( b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ b^{1, 352}_0) c in CNF: c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ p_351 ∨ b^{1, 352}_2 c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ p_351 ∨ -b^{1, 352}_1 c b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ p_351 ∨ b^{1, 352}_0 c in DIMACS: 2213 2214 2215 351 2216 0 2213 2214 2215 351 -2217 0 2213 2214 2215 351 2218 0 c -1-1 --> -2 c ( b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ b^{1, 351}_0 ∧ -p_351) -> ( b^{1, 352}_2 ∧ b^{1, 352}_1 ∧ -b^{1, 352}_0) c in CNF: c -b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ p_351 ∨ b^{1, 352}_2 c -b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ p_351 ∨ b^{1, 352}_1 c -b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ p_351 ∨ -b^{1, 352}_0 c in DIMACS: -2213 2214 -2215 351 2216 0 -2213 2214 -2215 351 2217 0 -2213 2214 -2215 351 -2218 0 c -2-1 --> break c ( b^{1, 351}_2 ∧ b^{1, 351}_1 ∧ -b^{1, 351}_0 ∧ -p_351) -> break c in CNF: c -b^{1, 351}_2 ∨ -b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ p_351 ∨ break c in DIMACS: -2213 -2214 2215 351 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 351}_2 ∧ -b^{1, 351}_1 ∧ -b^{1, 351}_0 ∧ true) c in CNF: c -b^{1, 351}_2 ∨ b^{1, 351}_1 ∨ b^{1, 351}_0 ∨ false c in DIMACS: -2213 2214 2215 0 c 3 does not represent an automaton state. c -(-b^{1, 351}_2 ∧ b^{1, 351}_1 ∧ b^{1, 351}_0 ∧ true) c in CNF: c b^{1, 351}_2 ∨ -b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ false c in DIMACS: 2213 -2214 -2215 0 c -3 does not represent an automaton state. c -( b^{1, 351}_2 ∧ b^{1, 351}_1 ∧ b^{1, 351}_0 ∧ true) c in CNF: c -b^{1, 351}_2 ∨ -b^{1, 351}_1 ∨ -b^{1, 351}_0 ∨ false c in DIMACS: -2213 -2214 -2215 0 c i = 352 c -2+1 --> -1 c ( b^{1, 352}_2 ∧ b^{1, 352}_1 ∧ -b^{1, 352}_0 ∧ p_352) -> ( b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ b^{1, 353}_0) c in CNF: c -b^{1, 352}_2 ∨ -b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ -p_352 ∨ b^{1, 353}_2 c -b^{1, 352}_2 ∨ -b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ -p_352 ∨ -b^{1, 353}_1 c -b^{1, 352}_2 ∨ -b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ -p_352 ∨ b^{1, 353}_0 c in DIMACS: -2216 -2217 2218 -352 2219 0 -2216 -2217 2218 -352 -2220 0 -2216 -2217 2218 -352 2221 0 c -1+1 --> 0 c ( b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ b^{1, 352}_0 ∧ p_352) -> (-b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ -b^{1, 353}_0) c in CNF: c -b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ -p_352 ∨ -b^{1, 353}_2 c -b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ -p_352 ∨ -b^{1, 353}_1 c -b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ -p_352 ∨ -b^{1, 353}_0 c in DIMACS: -2216 2217 -2218 -352 -2219 0 -2216 2217 -2218 -352 -2220 0 -2216 2217 -2218 -352 -2221 0 c 0+1 --> 1 c (-b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ -b^{1, 352}_0 ∧ p_352) -> (-b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ b^{1, 353}_0) c in CNF: c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ -p_352 ∨ -b^{1, 353}_2 c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ -p_352 ∨ -b^{1, 353}_1 c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ -p_352 ∨ b^{1, 353}_0 c in DIMACS: 2216 2217 2218 -352 -2219 0 2216 2217 2218 -352 -2220 0 2216 2217 2218 -352 2221 0 c 1+1 --> 2 c (-b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ b^{1, 352}_0 ∧ p_352) -> (-b^{1, 353}_2 ∧ b^{1, 353}_1 ∧ -b^{1, 353}_0) c in CNF: c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ -p_352 ∨ -b^{1, 353}_2 c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ -p_352 ∨ b^{1, 353}_1 c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ -p_352 ∨ -b^{1, 353}_0 c in DIMACS: 2216 2217 -2218 -352 -2219 0 2216 2217 -2218 -352 2220 0 2216 2217 -2218 -352 -2221 0 c 2+1 --> break c (-b^{1, 352}_2 ∧ b^{1, 352}_1 ∧ -b^{1, 352}_0 ∧ p_352) -> break c in CNF: c b^{1, 352}_2 ∨ -b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ -p_352 ∨ break c in DIMACS: 2216 -2217 2218 -352 1162 0 c 2-1 --> 1 c (-b^{1, 352}_2 ∧ b^{1, 352}_1 ∧ -b^{1, 352}_0 ∧ -p_352) -> (-b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ b^{1, 353}_0) c in CNF: c b^{1, 352}_2 ∨ -b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ p_352 ∨ -b^{1, 353}_2 c b^{1, 352}_2 ∨ -b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ p_352 ∨ -b^{1, 353}_1 c b^{1, 352}_2 ∨ -b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ p_352 ∨ b^{1, 353}_0 c in DIMACS: 2216 -2217 2218 352 -2219 0 2216 -2217 2218 352 -2220 0 2216 -2217 2218 352 2221 0 c 1-1 --> 0 c (-b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ b^{1, 352}_0 ∧ -p_352) -> (-b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ -b^{1, 353}_0) c in CNF: c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ p_352 ∨ -b^{1, 353}_2 c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ p_352 ∨ -b^{1, 353}_1 c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ p_352 ∨ -b^{1, 353}_0 c in DIMACS: 2216 2217 -2218 352 -2219 0 2216 2217 -2218 352 -2220 0 2216 2217 -2218 352 -2221 0 c 0-1 --> -1 c (-b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ -b^{1, 352}_0 ∧ -p_352) -> ( b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ b^{1, 353}_0) c in CNF: c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ p_352 ∨ b^{1, 353}_2 c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ p_352 ∨ -b^{1, 353}_1 c b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ p_352 ∨ b^{1, 353}_0 c in DIMACS: 2216 2217 2218 352 2219 0 2216 2217 2218 352 -2220 0 2216 2217 2218 352 2221 0 c -1-1 --> -2 c ( b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ b^{1, 352}_0 ∧ -p_352) -> ( b^{1, 353}_2 ∧ b^{1, 353}_1 ∧ -b^{1, 353}_0) c in CNF: c -b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ p_352 ∨ b^{1, 353}_2 c -b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ p_352 ∨ b^{1, 353}_1 c -b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ p_352 ∨ -b^{1, 353}_0 c in DIMACS: -2216 2217 -2218 352 2219 0 -2216 2217 -2218 352 2220 0 -2216 2217 -2218 352 -2221 0 c -2-1 --> break c ( b^{1, 352}_2 ∧ b^{1, 352}_1 ∧ -b^{1, 352}_0 ∧ -p_352) -> break c in CNF: c -b^{1, 352}_2 ∨ -b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ p_352 ∨ break c in DIMACS: -2216 -2217 2218 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 352}_2 ∧ -b^{1, 352}_1 ∧ -b^{1, 352}_0 ∧ true) c in CNF: c -b^{1, 352}_2 ∨ b^{1, 352}_1 ∨ b^{1, 352}_0 ∨ false c in DIMACS: -2216 2217 2218 0 c 3 does not represent an automaton state. c -(-b^{1, 352}_2 ∧ b^{1, 352}_1 ∧ b^{1, 352}_0 ∧ true) c in CNF: c b^{1, 352}_2 ∨ -b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ false c in DIMACS: 2216 -2217 -2218 0 c -3 does not represent an automaton state. c -( b^{1, 352}_2 ∧ b^{1, 352}_1 ∧ b^{1, 352}_0 ∧ true) c in CNF: c -b^{1, 352}_2 ∨ -b^{1, 352}_1 ∨ -b^{1, 352}_0 ∨ false c in DIMACS: -2216 -2217 -2218 0 c i = 353 c -2+1 --> -1 c ( b^{1, 353}_2 ∧ b^{1, 353}_1 ∧ -b^{1, 353}_0 ∧ p_353) -> ( b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ b^{1, 354}_0) c in CNF: c -b^{1, 353}_2 ∨ -b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ -p_353 ∨ b^{1, 354}_2 c -b^{1, 353}_2 ∨ -b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ -p_353 ∨ -b^{1, 354}_1 c -b^{1, 353}_2 ∨ -b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ -p_353 ∨ b^{1, 354}_0 c in DIMACS: -2219 -2220 2221 -353 2222 0 -2219 -2220 2221 -353 -2223 0 -2219 -2220 2221 -353 2224 0 c -1+1 --> 0 c ( b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ b^{1, 353}_0 ∧ p_353) -> (-b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ -b^{1, 354}_0) c in CNF: c -b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ -p_353 ∨ -b^{1, 354}_2 c -b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ -p_353 ∨ -b^{1, 354}_1 c -b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ -p_353 ∨ -b^{1, 354}_0 c in DIMACS: -2219 2220 -2221 -353 -2222 0 -2219 2220 -2221 -353 -2223 0 -2219 2220 -2221 -353 -2224 0 c 0+1 --> 1 c (-b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ -b^{1, 353}_0 ∧ p_353) -> (-b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ b^{1, 354}_0) c in CNF: c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ -p_353 ∨ -b^{1, 354}_2 c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ -p_353 ∨ -b^{1, 354}_1 c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ -p_353 ∨ b^{1, 354}_0 c in DIMACS: 2219 2220 2221 -353 -2222 0 2219 2220 2221 -353 -2223 0 2219 2220 2221 -353 2224 0 c 1+1 --> 2 c (-b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ b^{1, 353}_0 ∧ p_353) -> (-b^{1, 354}_2 ∧ b^{1, 354}_1 ∧ -b^{1, 354}_0) c in CNF: c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ -p_353 ∨ -b^{1, 354}_2 c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ -p_353 ∨ b^{1, 354}_1 c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ -p_353 ∨ -b^{1, 354}_0 c in DIMACS: 2219 2220 -2221 -353 -2222 0 2219 2220 -2221 -353 2223 0 2219 2220 -2221 -353 -2224 0 c 2+1 --> break c (-b^{1, 353}_2 ∧ b^{1, 353}_1 ∧ -b^{1, 353}_0 ∧ p_353) -> break c in CNF: c b^{1, 353}_2 ∨ -b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ -p_353 ∨ break c in DIMACS: 2219 -2220 2221 -353 1162 0 c 2-1 --> 1 c (-b^{1, 353}_2 ∧ b^{1, 353}_1 ∧ -b^{1, 353}_0 ∧ -p_353) -> (-b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ b^{1, 354}_0) c in CNF: c b^{1, 353}_2 ∨ -b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ p_353 ∨ -b^{1, 354}_2 c b^{1, 353}_2 ∨ -b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ p_353 ∨ -b^{1, 354}_1 c b^{1, 353}_2 ∨ -b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ p_353 ∨ b^{1, 354}_0 c in DIMACS: 2219 -2220 2221 353 -2222 0 2219 -2220 2221 353 -2223 0 2219 -2220 2221 353 2224 0 c 1-1 --> 0 c (-b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ b^{1, 353}_0 ∧ -p_353) -> (-b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ -b^{1, 354}_0) c in CNF: c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ p_353 ∨ -b^{1, 354}_2 c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ p_353 ∨ -b^{1, 354}_1 c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ p_353 ∨ -b^{1, 354}_0 c in DIMACS: 2219 2220 -2221 353 -2222 0 2219 2220 -2221 353 -2223 0 2219 2220 -2221 353 -2224 0 c 0-1 --> -1 c (-b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ -b^{1, 353}_0 ∧ -p_353) -> ( b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ b^{1, 354}_0) c in CNF: c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ p_353 ∨ b^{1, 354}_2 c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ p_353 ∨ -b^{1, 354}_1 c b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ p_353 ∨ b^{1, 354}_0 c in DIMACS: 2219 2220 2221 353 2222 0 2219 2220 2221 353 -2223 0 2219 2220 2221 353 2224 0 c -1-1 --> -2 c ( b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ b^{1, 353}_0 ∧ -p_353) -> ( b^{1, 354}_2 ∧ b^{1, 354}_1 ∧ -b^{1, 354}_0) c in CNF: c -b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ p_353 ∨ b^{1, 354}_2 c -b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ p_353 ∨ b^{1, 354}_1 c -b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ p_353 ∨ -b^{1, 354}_0 c in DIMACS: -2219 2220 -2221 353 2222 0 -2219 2220 -2221 353 2223 0 -2219 2220 -2221 353 -2224 0 c -2-1 --> break c ( b^{1, 353}_2 ∧ b^{1, 353}_1 ∧ -b^{1, 353}_0 ∧ -p_353) -> break c in CNF: c -b^{1, 353}_2 ∨ -b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ p_353 ∨ break c in DIMACS: -2219 -2220 2221 353 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 353}_2 ∧ -b^{1, 353}_1 ∧ -b^{1, 353}_0 ∧ true) c in CNF: c -b^{1, 353}_2 ∨ b^{1, 353}_1 ∨ b^{1, 353}_0 ∨ false c in DIMACS: -2219 2220 2221 0 c 3 does not represent an automaton state. c -(-b^{1, 353}_2 ∧ b^{1, 353}_1 ∧ b^{1, 353}_0 ∧ true) c in CNF: c b^{1, 353}_2 ∨ -b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ false c in DIMACS: 2219 -2220 -2221 0 c -3 does not represent an automaton state. c -( b^{1, 353}_2 ∧ b^{1, 353}_1 ∧ b^{1, 353}_0 ∧ true) c in CNF: c -b^{1, 353}_2 ∨ -b^{1, 353}_1 ∨ -b^{1, 353}_0 ∨ false c in DIMACS: -2219 -2220 -2221 0 c i = 354 c -2+1 --> -1 c ( b^{1, 354}_2 ∧ b^{1, 354}_1 ∧ -b^{1, 354}_0 ∧ p_354) -> ( b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ b^{1, 355}_0) c in CNF: c -b^{1, 354}_2 ∨ -b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ -p_354 ∨ b^{1, 355}_2 c -b^{1, 354}_2 ∨ -b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ -p_354 ∨ -b^{1, 355}_1 c -b^{1, 354}_2 ∨ -b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ -p_354 ∨ b^{1, 355}_0 c in DIMACS: -2222 -2223 2224 -354 2225 0 -2222 -2223 2224 -354 -2226 0 -2222 -2223 2224 -354 2227 0 c -1+1 --> 0 c ( b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ b^{1, 354}_0 ∧ p_354) -> (-b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ -b^{1, 355}_0) c in CNF: c -b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ -p_354 ∨ -b^{1, 355}_2 c -b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ -p_354 ∨ -b^{1, 355}_1 c -b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ -p_354 ∨ -b^{1, 355}_0 c in DIMACS: -2222 2223 -2224 -354 -2225 0 -2222 2223 -2224 -354 -2226 0 -2222 2223 -2224 -354 -2227 0 c 0+1 --> 1 c (-b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ -b^{1, 354}_0 ∧ p_354) -> (-b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ b^{1, 355}_0) c in CNF: c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ -p_354 ∨ -b^{1, 355}_2 c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ -p_354 ∨ -b^{1, 355}_1 c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ -p_354 ∨ b^{1, 355}_0 c in DIMACS: 2222 2223 2224 -354 -2225 0 2222 2223 2224 -354 -2226 0 2222 2223 2224 -354 2227 0 c 1+1 --> 2 c (-b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ b^{1, 354}_0 ∧ p_354) -> (-b^{1, 355}_2 ∧ b^{1, 355}_1 ∧ -b^{1, 355}_0) c in CNF: c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ -p_354 ∨ -b^{1, 355}_2 c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ -p_354 ∨ b^{1, 355}_1 c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ -p_354 ∨ -b^{1, 355}_0 c in DIMACS: 2222 2223 -2224 -354 -2225 0 2222 2223 -2224 -354 2226 0 2222 2223 -2224 -354 -2227 0 c 2+1 --> break c (-b^{1, 354}_2 ∧ b^{1, 354}_1 ∧ -b^{1, 354}_0 ∧ p_354) -> break c in CNF: c b^{1, 354}_2 ∨ -b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ -p_354 ∨ break c in DIMACS: 2222 -2223 2224 -354 1162 0 c 2-1 --> 1 c (-b^{1, 354}_2 ∧ b^{1, 354}_1 ∧ -b^{1, 354}_0 ∧ -p_354) -> (-b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ b^{1, 355}_0) c in CNF: c b^{1, 354}_2 ∨ -b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ p_354 ∨ -b^{1, 355}_2 c b^{1, 354}_2 ∨ -b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ p_354 ∨ -b^{1, 355}_1 c b^{1, 354}_2 ∨ -b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ p_354 ∨ b^{1, 355}_0 c in DIMACS: 2222 -2223 2224 354 -2225 0 2222 -2223 2224 354 -2226 0 2222 -2223 2224 354 2227 0 c 1-1 --> 0 c (-b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ b^{1, 354}_0 ∧ -p_354) -> (-b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ -b^{1, 355}_0) c in CNF: c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ p_354 ∨ -b^{1, 355}_2 c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ p_354 ∨ -b^{1, 355}_1 c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ p_354 ∨ -b^{1, 355}_0 c in DIMACS: 2222 2223 -2224 354 -2225 0 2222 2223 -2224 354 -2226 0 2222 2223 -2224 354 -2227 0 c 0-1 --> -1 c (-b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ -b^{1, 354}_0 ∧ -p_354) -> ( b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ b^{1, 355}_0) c in CNF: c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ p_354 ∨ b^{1, 355}_2 c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ p_354 ∨ -b^{1, 355}_1 c b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ p_354 ∨ b^{1, 355}_0 c in DIMACS: 2222 2223 2224 354 2225 0 2222 2223 2224 354 -2226 0 2222 2223 2224 354 2227 0 c -1-1 --> -2 c ( b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ b^{1, 354}_0 ∧ -p_354) -> ( b^{1, 355}_2 ∧ b^{1, 355}_1 ∧ -b^{1, 355}_0) c in CNF: c -b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ p_354 ∨ b^{1, 355}_2 c -b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ p_354 ∨ b^{1, 355}_1 c -b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ p_354 ∨ -b^{1, 355}_0 c in DIMACS: -2222 2223 -2224 354 2225 0 -2222 2223 -2224 354 2226 0 -2222 2223 -2224 354 -2227 0 c -2-1 --> break c ( b^{1, 354}_2 ∧ b^{1, 354}_1 ∧ -b^{1, 354}_0 ∧ -p_354) -> break c in CNF: c -b^{1, 354}_2 ∨ -b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ p_354 ∨ break c in DIMACS: -2222 -2223 2224 354 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 354}_2 ∧ -b^{1, 354}_1 ∧ -b^{1, 354}_0 ∧ true) c in CNF: c -b^{1, 354}_2 ∨ b^{1, 354}_1 ∨ b^{1, 354}_0 ∨ false c in DIMACS: -2222 2223 2224 0 c 3 does not represent an automaton state. c -(-b^{1, 354}_2 ∧ b^{1, 354}_1 ∧ b^{1, 354}_0 ∧ true) c in CNF: c b^{1, 354}_2 ∨ -b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ false c in DIMACS: 2222 -2223 -2224 0 c -3 does not represent an automaton state. c -( b^{1, 354}_2 ∧ b^{1, 354}_1 ∧ b^{1, 354}_0 ∧ true) c in CNF: c -b^{1, 354}_2 ∨ -b^{1, 354}_1 ∨ -b^{1, 354}_0 ∨ false c in DIMACS: -2222 -2223 -2224 0 c i = 355 c -2+1 --> -1 c ( b^{1, 355}_2 ∧ b^{1, 355}_1 ∧ -b^{1, 355}_0 ∧ p_355) -> ( b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ b^{1, 356}_0) c in CNF: c -b^{1, 355}_2 ∨ -b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ -p_355 ∨ b^{1, 356}_2 c -b^{1, 355}_2 ∨ -b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ -p_355 ∨ -b^{1, 356}_1 c -b^{1, 355}_2 ∨ -b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ -p_355 ∨ b^{1, 356}_0 c in DIMACS: -2225 -2226 2227 -355 2228 0 -2225 -2226 2227 -355 -2229 0 -2225 -2226 2227 -355 2230 0 c -1+1 --> 0 c ( b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ b^{1, 355}_0 ∧ p_355) -> (-b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ -b^{1, 356}_0) c in CNF: c -b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ -p_355 ∨ -b^{1, 356}_2 c -b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ -p_355 ∨ -b^{1, 356}_1 c -b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ -p_355 ∨ -b^{1, 356}_0 c in DIMACS: -2225 2226 -2227 -355 -2228 0 -2225 2226 -2227 -355 -2229 0 -2225 2226 -2227 -355 -2230 0 c 0+1 --> 1 c (-b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ -b^{1, 355}_0 ∧ p_355) -> (-b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ b^{1, 356}_0) c in CNF: c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ -p_355 ∨ -b^{1, 356}_2 c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ -p_355 ∨ -b^{1, 356}_1 c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ -p_355 ∨ b^{1, 356}_0 c in DIMACS: 2225 2226 2227 -355 -2228 0 2225 2226 2227 -355 -2229 0 2225 2226 2227 -355 2230 0 c 1+1 --> 2 c (-b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ b^{1, 355}_0 ∧ p_355) -> (-b^{1, 356}_2 ∧ b^{1, 356}_1 ∧ -b^{1, 356}_0) c in CNF: c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ -p_355 ∨ -b^{1, 356}_2 c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ -p_355 ∨ b^{1, 356}_1 c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ -p_355 ∨ -b^{1, 356}_0 c in DIMACS: 2225 2226 -2227 -355 -2228 0 2225 2226 -2227 -355 2229 0 2225 2226 -2227 -355 -2230 0 c 2+1 --> break c (-b^{1, 355}_2 ∧ b^{1, 355}_1 ∧ -b^{1, 355}_0 ∧ p_355) -> break c in CNF: c b^{1, 355}_2 ∨ -b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ -p_355 ∨ break c in DIMACS: 2225 -2226 2227 -355 1162 0 c 2-1 --> 1 c (-b^{1, 355}_2 ∧ b^{1, 355}_1 ∧ -b^{1, 355}_0 ∧ -p_355) -> (-b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ b^{1, 356}_0) c in CNF: c b^{1, 355}_2 ∨ -b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ p_355 ∨ -b^{1, 356}_2 c b^{1, 355}_2 ∨ -b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ p_355 ∨ -b^{1, 356}_1 c b^{1, 355}_2 ∨ -b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ p_355 ∨ b^{1, 356}_0 c in DIMACS: 2225 -2226 2227 355 -2228 0 2225 -2226 2227 355 -2229 0 2225 -2226 2227 355 2230 0 c 1-1 --> 0 c (-b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ b^{1, 355}_0 ∧ -p_355) -> (-b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ -b^{1, 356}_0) c in CNF: c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ p_355 ∨ -b^{1, 356}_2 c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ p_355 ∨ -b^{1, 356}_1 c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ p_355 ∨ -b^{1, 356}_0 c in DIMACS: 2225 2226 -2227 355 -2228 0 2225 2226 -2227 355 -2229 0 2225 2226 -2227 355 -2230 0 c 0-1 --> -1 c (-b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ -b^{1, 355}_0 ∧ -p_355) -> ( b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ b^{1, 356}_0) c in CNF: c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ p_355 ∨ b^{1, 356}_2 c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ p_355 ∨ -b^{1, 356}_1 c b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ p_355 ∨ b^{1, 356}_0 c in DIMACS: 2225 2226 2227 355 2228 0 2225 2226 2227 355 -2229 0 2225 2226 2227 355 2230 0 c -1-1 --> -2 c ( b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ b^{1, 355}_0 ∧ -p_355) -> ( b^{1, 356}_2 ∧ b^{1, 356}_1 ∧ -b^{1, 356}_0) c in CNF: c -b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ p_355 ∨ b^{1, 356}_2 c -b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ p_355 ∨ b^{1, 356}_1 c -b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ p_355 ∨ -b^{1, 356}_0 c in DIMACS: -2225 2226 -2227 355 2228 0 -2225 2226 -2227 355 2229 0 -2225 2226 -2227 355 -2230 0 c -2-1 --> break c ( b^{1, 355}_2 ∧ b^{1, 355}_1 ∧ -b^{1, 355}_0 ∧ -p_355) -> break c in CNF: c -b^{1, 355}_2 ∨ -b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ p_355 ∨ break c in DIMACS: -2225 -2226 2227 355 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 355}_2 ∧ -b^{1, 355}_1 ∧ -b^{1, 355}_0 ∧ true) c in CNF: c -b^{1, 355}_2 ∨ b^{1, 355}_1 ∨ b^{1, 355}_0 ∨ false c in DIMACS: -2225 2226 2227 0 c 3 does not represent an automaton state. c -(-b^{1, 355}_2 ∧ b^{1, 355}_1 ∧ b^{1, 355}_0 ∧ true) c in CNF: c b^{1, 355}_2 ∨ -b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ false c in DIMACS: 2225 -2226 -2227 0 c -3 does not represent an automaton state. c -( b^{1, 355}_2 ∧ b^{1, 355}_1 ∧ b^{1, 355}_0 ∧ true) c in CNF: c -b^{1, 355}_2 ∨ -b^{1, 355}_1 ∨ -b^{1, 355}_0 ∨ false c in DIMACS: -2225 -2226 -2227 0 c i = 356 c -2+1 --> -1 c ( b^{1, 356}_2 ∧ b^{1, 356}_1 ∧ -b^{1, 356}_0 ∧ p_356) -> ( b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ b^{1, 357}_0) c in CNF: c -b^{1, 356}_2 ∨ -b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ -p_356 ∨ b^{1, 357}_2 c -b^{1, 356}_2 ∨ -b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ -p_356 ∨ -b^{1, 357}_1 c -b^{1, 356}_2 ∨ -b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ -p_356 ∨ b^{1, 357}_0 c in DIMACS: -2228 -2229 2230 -356 2231 0 -2228 -2229 2230 -356 -2232 0 -2228 -2229 2230 -356 2233 0 c -1+1 --> 0 c ( b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ b^{1, 356}_0 ∧ p_356) -> (-b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ -b^{1, 357}_0) c in CNF: c -b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ -p_356 ∨ -b^{1, 357}_2 c -b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ -p_356 ∨ -b^{1, 357}_1 c -b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ -p_356 ∨ -b^{1, 357}_0 c in DIMACS: -2228 2229 -2230 -356 -2231 0 -2228 2229 -2230 -356 -2232 0 -2228 2229 -2230 -356 -2233 0 c 0+1 --> 1 c (-b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ -b^{1, 356}_0 ∧ p_356) -> (-b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ b^{1, 357}_0) c in CNF: c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ -p_356 ∨ -b^{1, 357}_2 c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ -p_356 ∨ -b^{1, 357}_1 c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ -p_356 ∨ b^{1, 357}_0 c in DIMACS: 2228 2229 2230 -356 -2231 0 2228 2229 2230 -356 -2232 0 2228 2229 2230 -356 2233 0 c 1+1 --> 2 c (-b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ b^{1, 356}_0 ∧ p_356) -> (-b^{1, 357}_2 ∧ b^{1, 357}_1 ∧ -b^{1, 357}_0) c in CNF: c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ -p_356 ∨ -b^{1, 357}_2 c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ -p_356 ∨ b^{1, 357}_1 c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ -p_356 ∨ -b^{1, 357}_0 c in DIMACS: 2228 2229 -2230 -356 -2231 0 2228 2229 -2230 -356 2232 0 2228 2229 -2230 -356 -2233 0 c 2+1 --> break c (-b^{1, 356}_2 ∧ b^{1, 356}_1 ∧ -b^{1, 356}_0 ∧ p_356) -> break c in CNF: c b^{1, 356}_2 ∨ -b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ -p_356 ∨ break c in DIMACS: 2228 -2229 2230 -356 1162 0 c 2-1 --> 1 c (-b^{1, 356}_2 ∧ b^{1, 356}_1 ∧ -b^{1, 356}_0 ∧ -p_356) -> (-b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ b^{1, 357}_0) c in CNF: c b^{1, 356}_2 ∨ -b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ p_356 ∨ -b^{1, 357}_2 c b^{1, 356}_2 ∨ -b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ p_356 ∨ -b^{1, 357}_1 c b^{1, 356}_2 ∨ -b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ p_356 ∨ b^{1, 357}_0 c in DIMACS: 2228 -2229 2230 356 -2231 0 2228 -2229 2230 356 -2232 0 2228 -2229 2230 356 2233 0 c 1-1 --> 0 c (-b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ b^{1, 356}_0 ∧ -p_356) -> (-b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ -b^{1, 357}_0) c in CNF: c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ p_356 ∨ -b^{1, 357}_2 c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ p_356 ∨ -b^{1, 357}_1 c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ p_356 ∨ -b^{1, 357}_0 c in DIMACS: 2228 2229 -2230 356 -2231 0 2228 2229 -2230 356 -2232 0 2228 2229 -2230 356 -2233 0 c 0-1 --> -1 c (-b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ -b^{1, 356}_0 ∧ -p_356) -> ( b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ b^{1, 357}_0) c in CNF: c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ p_356 ∨ b^{1, 357}_2 c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ p_356 ∨ -b^{1, 357}_1 c b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ p_356 ∨ b^{1, 357}_0 c in DIMACS: 2228 2229 2230 356 2231 0 2228 2229 2230 356 -2232 0 2228 2229 2230 356 2233 0 c -1-1 --> -2 c ( b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ b^{1, 356}_0 ∧ -p_356) -> ( b^{1, 357}_2 ∧ b^{1, 357}_1 ∧ -b^{1, 357}_0) c in CNF: c -b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ p_356 ∨ b^{1, 357}_2 c -b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ p_356 ∨ b^{1, 357}_1 c -b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ p_356 ∨ -b^{1, 357}_0 c in DIMACS: -2228 2229 -2230 356 2231 0 -2228 2229 -2230 356 2232 0 -2228 2229 -2230 356 -2233 0 c -2-1 --> break c ( b^{1, 356}_2 ∧ b^{1, 356}_1 ∧ -b^{1, 356}_0 ∧ -p_356) -> break c in CNF: c -b^{1, 356}_2 ∨ -b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ p_356 ∨ break c in DIMACS: -2228 -2229 2230 356 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 356}_2 ∧ -b^{1, 356}_1 ∧ -b^{1, 356}_0 ∧ true) c in CNF: c -b^{1, 356}_2 ∨ b^{1, 356}_1 ∨ b^{1, 356}_0 ∨ false c in DIMACS: -2228 2229 2230 0 c 3 does not represent an automaton state. c -(-b^{1, 356}_2 ∧ b^{1, 356}_1 ∧ b^{1, 356}_0 ∧ true) c in CNF: c b^{1, 356}_2 ∨ -b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ false c in DIMACS: 2228 -2229 -2230 0 c -3 does not represent an automaton state. c -( b^{1, 356}_2 ∧ b^{1, 356}_1 ∧ b^{1, 356}_0 ∧ true) c in CNF: c -b^{1, 356}_2 ∨ -b^{1, 356}_1 ∨ -b^{1, 356}_0 ∨ false c in DIMACS: -2228 -2229 -2230 0 c i = 357 c -2+1 --> -1 c ( b^{1, 357}_2 ∧ b^{1, 357}_1 ∧ -b^{1, 357}_0 ∧ p_357) -> ( b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ b^{1, 358}_0) c in CNF: c -b^{1, 357}_2 ∨ -b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ -p_357 ∨ b^{1, 358}_2 c -b^{1, 357}_2 ∨ -b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ -p_357 ∨ -b^{1, 358}_1 c -b^{1, 357}_2 ∨ -b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ -p_357 ∨ b^{1, 358}_0 c in DIMACS: -2231 -2232 2233 -357 2234 0 -2231 -2232 2233 -357 -2235 0 -2231 -2232 2233 -357 2236 0 c -1+1 --> 0 c ( b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ b^{1, 357}_0 ∧ p_357) -> (-b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ -b^{1, 358}_0) c in CNF: c -b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ -p_357 ∨ -b^{1, 358}_2 c -b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ -p_357 ∨ -b^{1, 358}_1 c -b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ -p_357 ∨ -b^{1, 358}_0 c in DIMACS: -2231 2232 -2233 -357 -2234 0 -2231 2232 -2233 -357 -2235 0 -2231 2232 -2233 -357 -2236 0 c 0+1 --> 1 c (-b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ -b^{1, 357}_0 ∧ p_357) -> (-b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ b^{1, 358}_0) c in CNF: c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ -p_357 ∨ -b^{1, 358}_2 c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ -p_357 ∨ -b^{1, 358}_1 c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ -p_357 ∨ b^{1, 358}_0 c in DIMACS: 2231 2232 2233 -357 -2234 0 2231 2232 2233 -357 -2235 0 2231 2232 2233 -357 2236 0 c 1+1 --> 2 c (-b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ b^{1, 357}_0 ∧ p_357) -> (-b^{1, 358}_2 ∧ b^{1, 358}_1 ∧ -b^{1, 358}_0) c in CNF: c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ -p_357 ∨ -b^{1, 358}_2 c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ -p_357 ∨ b^{1, 358}_1 c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ -p_357 ∨ -b^{1, 358}_0 c in DIMACS: 2231 2232 -2233 -357 -2234 0 2231 2232 -2233 -357 2235 0 2231 2232 -2233 -357 -2236 0 c 2+1 --> break c (-b^{1, 357}_2 ∧ b^{1, 357}_1 ∧ -b^{1, 357}_0 ∧ p_357) -> break c in CNF: c b^{1, 357}_2 ∨ -b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ -p_357 ∨ break c in DIMACS: 2231 -2232 2233 -357 1162 0 c 2-1 --> 1 c (-b^{1, 357}_2 ∧ b^{1, 357}_1 ∧ -b^{1, 357}_0 ∧ -p_357) -> (-b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ b^{1, 358}_0) c in CNF: c b^{1, 357}_2 ∨ -b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ p_357 ∨ -b^{1, 358}_2 c b^{1, 357}_2 ∨ -b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ p_357 ∨ -b^{1, 358}_1 c b^{1, 357}_2 ∨ -b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ p_357 ∨ b^{1, 358}_0 c in DIMACS: 2231 -2232 2233 357 -2234 0 2231 -2232 2233 357 -2235 0 2231 -2232 2233 357 2236 0 c 1-1 --> 0 c (-b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ b^{1, 357}_0 ∧ -p_357) -> (-b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ -b^{1, 358}_0) c in CNF: c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ p_357 ∨ -b^{1, 358}_2 c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ p_357 ∨ -b^{1, 358}_1 c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ p_357 ∨ -b^{1, 358}_0 c in DIMACS: 2231 2232 -2233 357 -2234 0 2231 2232 -2233 357 -2235 0 2231 2232 -2233 357 -2236 0 c 0-1 --> -1 c (-b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ -b^{1, 357}_0 ∧ -p_357) -> ( b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ b^{1, 358}_0) c in CNF: c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ p_357 ∨ b^{1, 358}_2 c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ p_357 ∨ -b^{1, 358}_1 c b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ p_357 ∨ b^{1, 358}_0 c in DIMACS: 2231 2232 2233 357 2234 0 2231 2232 2233 357 -2235 0 2231 2232 2233 357 2236 0 c -1-1 --> -2 c ( b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ b^{1, 357}_0 ∧ -p_357) -> ( b^{1, 358}_2 ∧ b^{1, 358}_1 ∧ -b^{1, 358}_0) c in CNF: c -b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ p_357 ∨ b^{1, 358}_2 c -b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ p_357 ∨ b^{1, 358}_1 c -b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ p_357 ∨ -b^{1, 358}_0 c in DIMACS: -2231 2232 -2233 357 2234 0 -2231 2232 -2233 357 2235 0 -2231 2232 -2233 357 -2236 0 c -2-1 --> break c ( b^{1, 357}_2 ∧ b^{1, 357}_1 ∧ -b^{1, 357}_0 ∧ -p_357) -> break c in CNF: c -b^{1, 357}_2 ∨ -b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ p_357 ∨ break c in DIMACS: -2231 -2232 2233 357 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 357}_2 ∧ -b^{1, 357}_1 ∧ -b^{1, 357}_0 ∧ true) c in CNF: c -b^{1, 357}_2 ∨ b^{1, 357}_1 ∨ b^{1, 357}_0 ∨ false c in DIMACS: -2231 2232 2233 0 c 3 does not represent an automaton state. c -(-b^{1, 357}_2 ∧ b^{1, 357}_1 ∧ b^{1, 357}_0 ∧ true) c in CNF: c b^{1, 357}_2 ∨ -b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ false c in DIMACS: 2231 -2232 -2233 0 c -3 does not represent an automaton state. c -( b^{1, 357}_2 ∧ b^{1, 357}_1 ∧ b^{1, 357}_0 ∧ true) c in CNF: c -b^{1, 357}_2 ∨ -b^{1, 357}_1 ∨ -b^{1, 357}_0 ∨ false c in DIMACS: -2231 -2232 -2233 0 c i = 358 c -2+1 --> -1 c ( b^{1, 358}_2 ∧ b^{1, 358}_1 ∧ -b^{1, 358}_0 ∧ p_358) -> ( b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ b^{1, 359}_0) c in CNF: c -b^{1, 358}_2 ∨ -b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ -p_358 ∨ b^{1, 359}_2 c -b^{1, 358}_2 ∨ -b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ -p_358 ∨ -b^{1, 359}_1 c -b^{1, 358}_2 ∨ -b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ -p_358 ∨ b^{1, 359}_0 c in DIMACS: -2234 -2235 2236 -358 2237 0 -2234 -2235 2236 -358 -2238 0 -2234 -2235 2236 -358 2239 0 c -1+1 --> 0 c ( b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ b^{1, 358}_0 ∧ p_358) -> (-b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ -b^{1, 359}_0) c in CNF: c -b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ -p_358 ∨ -b^{1, 359}_2 c -b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ -p_358 ∨ -b^{1, 359}_1 c -b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ -p_358 ∨ -b^{1, 359}_0 c in DIMACS: -2234 2235 -2236 -358 -2237 0 -2234 2235 -2236 -358 -2238 0 -2234 2235 -2236 -358 -2239 0 c 0+1 --> 1 c (-b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ -b^{1, 358}_0 ∧ p_358) -> (-b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ b^{1, 359}_0) c in CNF: c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ -p_358 ∨ -b^{1, 359}_2 c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ -p_358 ∨ -b^{1, 359}_1 c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ -p_358 ∨ b^{1, 359}_0 c in DIMACS: 2234 2235 2236 -358 -2237 0 2234 2235 2236 -358 -2238 0 2234 2235 2236 -358 2239 0 c 1+1 --> 2 c (-b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ b^{1, 358}_0 ∧ p_358) -> (-b^{1, 359}_2 ∧ b^{1, 359}_1 ∧ -b^{1, 359}_0) c in CNF: c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ -p_358 ∨ -b^{1, 359}_2 c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ -p_358 ∨ b^{1, 359}_1 c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ -p_358 ∨ -b^{1, 359}_0 c in DIMACS: 2234 2235 -2236 -358 -2237 0 2234 2235 -2236 -358 2238 0 2234 2235 -2236 -358 -2239 0 c 2+1 --> break c (-b^{1, 358}_2 ∧ b^{1, 358}_1 ∧ -b^{1, 358}_0 ∧ p_358) -> break c in CNF: c b^{1, 358}_2 ∨ -b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ -p_358 ∨ break c in DIMACS: 2234 -2235 2236 -358 1162 0 c 2-1 --> 1 c (-b^{1, 358}_2 ∧ b^{1, 358}_1 ∧ -b^{1, 358}_0 ∧ -p_358) -> (-b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ b^{1, 359}_0) c in CNF: c b^{1, 358}_2 ∨ -b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ p_358 ∨ -b^{1, 359}_2 c b^{1, 358}_2 ∨ -b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ p_358 ∨ -b^{1, 359}_1 c b^{1, 358}_2 ∨ -b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ p_358 ∨ b^{1, 359}_0 c in DIMACS: 2234 -2235 2236 358 -2237 0 2234 -2235 2236 358 -2238 0 2234 -2235 2236 358 2239 0 c 1-1 --> 0 c (-b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ b^{1, 358}_0 ∧ -p_358) -> (-b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ -b^{1, 359}_0) c in CNF: c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ p_358 ∨ -b^{1, 359}_2 c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ p_358 ∨ -b^{1, 359}_1 c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ p_358 ∨ -b^{1, 359}_0 c in DIMACS: 2234 2235 -2236 358 -2237 0 2234 2235 -2236 358 -2238 0 2234 2235 -2236 358 -2239 0 c 0-1 --> -1 c (-b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ -b^{1, 358}_0 ∧ -p_358) -> ( b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ b^{1, 359}_0) c in CNF: c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ p_358 ∨ b^{1, 359}_2 c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ p_358 ∨ -b^{1, 359}_1 c b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ p_358 ∨ b^{1, 359}_0 c in DIMACS: 2234 2235 2236 358 2237 0 2234 2235 2236 358 -2238 0 2234 2235 2236 358 2239 0 c -1-1 --> -2 c ( b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ b^{1, 358}_0 ∧ -p_358) -> ( b^{1, 359}_2 ∧ b^{1, 359}_1 ∧ -b^{1, 359}_0) c in CNF: c -b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ p_358 ∨ b^{1, 359}_2 c -b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ p_358 ∨ b^{1, 359}_1 c -b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ p_358 ∨ -b^{1, 359}_0 c in DIMACS: -2234 2235 -2236 358 2237 0 -2234 2235 -2236 358 2238 0 -2234 2235 -2236 358 -2239 0 c -2-1 --> break c ( b^{1, 358}_2 ∧ b^{1, 358}_1 ∧ -b^{1, 358}_0 ∧ -p_358) -> break c in CNF: c -b^{1, 358}_2 ∨ -b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ p_358 ∨ break c in DIMACS: -2234 -2235 2236 358 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 358}_2 ∧ -b^{1, 358}_1 ∧ -b^{1, 358}_0 ∧ true) c in CNF: c -b^{1, 358}_2 ∨ b^{1, 358}_1 ∨ b^{1, 358}_0 ∨ false c in DIMACS: -2234 2235 2236 0 c 3 does not represent an automaton state. c -(-b^{1, 358}_2 ∧ b^{1, 358}_1 ∧ b^{1, 358}_0 ∧ true) c in CNF: c b^{1, 358}_2 ∨ -b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ false c in DIMACS: 2234 -2235 -2236 0 c -3 does not represent an automaton state. c -( b^{1, 358}_2 ∧ b^{1, 358}_1 ∧ b^{1, 358}_0 ∧ true) c in CNF: c -b^{1, 358}_2 ∨ -b^{1, 358}_1 ∨ -b^{1, 358}_0 ∨ false c in DIMACS: -2234 -2235 -2236 0 c i = 359 c -2+1 --> -1 c ( b^{1, 359}_2 ∧ b^{1, 359}_1 ∧ -b^{1, 359}_0 ∧ p_359) -> ( b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ b^{1, 360}_0) c in CNF: c -b^{1, 359}_2 ∨ -b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ -p_359 ∨ b^{1, 360}_2 c -b^{1, 359}_2 ∨ -b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ -p_359 ∨ -b^{1, 360}_1 c -b^{1, 359}_2 ∨ -b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ -p_359 ∨ b^{1, 360}_0 c in DIMACS: -2237 -2238 2239 -359 2240 0 -2237 -2238 2239 -359 -2241 0 -2237 -2238 2239 -359 2242 0 c -1+1 --> 0 c ( b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ b^{1, 359}_0 ∧ p_359) -> (-b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ -b^{1, 360}_0) c in CNF: c -b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ -p_359 ∨ -b^{1, 360}_2 c -b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ -p_359 ∨ -b^{1, 360}_1 c -b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ -p_359 ∨ -b^{1, 360}_0 c in DIMACS: -2237 2238 -2239 -359 -2240 0 -2237 2238 -2239 -359 -2241 0 -2237 2238 -2239 -359 -2242 0 c 0+1 --> 1 c (-b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ -b^{1, 359}_0 ∧ p_359) -> (-b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ b^{1, 360}_0) c in CNF: c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ -p_359 ∨ -b^{1, 360}_2 c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ -p_359 ∨ -b^{1, 360}_1 c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ -p_359 ∨ b^{1, 360}_0 c in DIMACS: 2237 2238 2239 -359 -2240 0 2237 2238 2239 -359 -2241 0 2237 2238 2239 -359 2242 0 c 1+1 --> 2 c (-b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ b^{1, 359}_0 ∧ p_359) -> (-b^{1, 360}_2 ∧ b^{1, 360}_1 ∧ -b^{1, 360}_0) c in CNF: c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ -p_359 ∨ -b^{1, 360}_2 c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ -p_359 ∨ b^{1, 360}_1 c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ -p_359 ∨ -b^{1, 360}_0 c in DIMACS: 2237 2238 -2239 -359 -2240 0 2237 2238 -2239 -359 2241 0 2237 2238 -2239 -359 -2242 0 c 2+1 --> break c (-b^{1, 359}_2 ∧ b^{1, 359}_1 ∧ -b^{1, 359}_0 ∧ p_359) -> break c in CNF: c b^{1, 359}_2 ∨ -b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ -p_359 ∨ break c in DIMACS: 2237 -2238 2239 -359 1162 0 c 2-1 --> 1 c (-b^{1, 359}_2 ∧ b^{1, 359}_1 ∧ -b^{1, 359}_0 ∧ -p_359) -> (-b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ b^{1, 360}_0) c in CNF: c b^{1, 359}_2 ∨ -b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ p_359 ∨ -b^{1, 360}_2 c b^{1, 359}_2 ∨ -b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ p_359 ∨ -b^{1, 360}_1 c b^{1, 359}_2 ∨ -b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ p_359 ∨ b^{1, 360}_0 c in DIMACS: 2237 -2238 2239 359 -2240 0 2237 -2238 2239 359 -2241 0 2237 -2238 2239 359 2242 0 c 1-1 --> 0 c (-b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ b^{1, 359}_0 ∧ -p_359) -> (-b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ -b^{1, 360}_0) c in CNF: c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ p_359 ∨ -b^{1, 360}_2 c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ p_359 ∨ -b^{1, 360}_1 c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ p_359 ∨ -b^{1, 360}_0 c in DIMACS: 2237 2238 -2239 359 -2240 0 2237 2238 -2239 359 -2241 0 2237 2238 -2239 359 -2242 0 c 0-1 --> -1 c (-b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ -b^{1, 359}_0 ∧ -p_359) -> ( b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ b^{1, 360}_0) c in CNF: c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ p_359 ∨ b^{1, 360}_2 c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ p_359 ∨ -b^{1, 360}_1 c b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ p_359 ∨ b^{1, 360}_0 c in DIMACS: 2237 2238 2239 359 2240 0 2237 2238 2239 359 -2241 0 2237 2238 2239 359 2242 0 c -1-1 --> -2 c ( b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ b^{1, 359}_0 ∧ -p_359) -> ( b^{1, 360}_2 ∧ b^{1, 360}_1 ∧ -b^{1, 360}_0) c in CNF: c -b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ p_359 ∨ b^{1, 360}_2 c -b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ p_359 ∨ b^{1, 360}_1 c -b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ p_359 ∨ -b^{1, 360}_0 c in DIMACS: -2237 2238 -2239 359 2240 0 -2237 2238 -2239 359 2241 0 -2237 2238 -2239 359 -2242 0 c -2-1 --> break c ( b^{1, 359}_2 ∧ b^{1, 359}_1 ∧ -b^{1, 359}_0 ∧ -p_359) -> break c in CNF: c -b^{1, 359}_2 ∨ -b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ p_359 ∨ break c in DIMACS: -2237 -2238 2239 359 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 359}_2 ∧ -b^{1, 359}_1 ∧ -b^{1, 359}_0 ∧ true) c in CNF: c -b^{1, 359}_2 ∨ b^{1, 359}_1 ∨ b^{1, 359}_0 ∨ false c in DIMACS: -2237 2238 2239 0 c 3 does not represent an automaton state. c -(-b^{1, 359}_2 ∧ b^{1, 359}_1 ∧ b^{1, 359}_0 ∧ true) c in CNF: c b^{1, 359}_2 ∨ -b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ false c in DIMACS: 2237 -2238 -2239 0 c -3 does not represent an automaton state. c -( b^{1, 359}_2 ∧ b^{1, 359}_1 ∧ b^{1, 359}_0 ∧ true) c in CNF: c -b^{1, 359}_2 ∨ -b^{1, 359}_1 ∨ -b^{1, 359}_0 ∨ false c in DIMACS: -2237 -2238 -2239 0 c i = 360 c -2+1 --> -1 c ( b^{1, 360}_2 ∧ b^{1, 360}_1 ∧ -b^{1, 360}_0 ∧ p_360) -> ( b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ b^{1, 361}_0) c in CNF: c -b^{1, 360}_2 ∨ -b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ -p_360 ∨ b^{1, 361}_2 c -b^{1, 360}_2 ∨ -b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ -p_360 ∨ -b^{1, 361}_1 c -b^{1, 360}_2 ∨ -b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ -p_360 ∨ b^{1, 361}_0 c in DIMACS: -2240 -2241 2242 -360 2243 0 -2240 -2241 2242 -360 -2244 0 -2240 -2241 2242 -360 2245 0 c -1+1 --> 0 c ( b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ b^{1, 360}_0 ∧ p_360) -> (-b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ -b^{1, 361}_0) c in CNF: c -b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ -p_360 ∨ -b^{1, 361}_2 c -b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ -p_360 ∨ -b^{1, 361}_1 c -b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ -p_360 ∨ -b^{1, 361}_0 c in DIMACS: -2240 2241 -2242 -360 -2243 0 -2240 2241 -2242 -360 -2244 0 -2240 2241 -2242 -360 -2245 0 c 0+1 --> 1 c (-b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ -b^{1, 360}_0 ∧ p_360) -> (-b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ b^{1, 361}_0) c in CNF: c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ -p_360 ∨ -b^{1, 361}_2 c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ -p_360 ∨ -b^{1, 361}_1 c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ -p_360 ∨ b^{1, 361}_0 c in DIMACS: 2240 2241 2242 -360 -2243 0 2240 2241 2242 -360 -2244 0 2240 2241 2242 -360 2245 0 c 1+1 --> 2 c (-b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ b^{1, 360}_0 ∧ p_360) -> (-b^{1, 361}_2 ∧ b^{1, 361}_1 ∧ -b^{1, 361}_0) c in CNF: c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ -p_360 ∨ -b^{1, 361}_2 c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ -p_360 ∨ b^{1, 361}_1 c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ -p_360 ∨ -b^{1, 361}_0 c in DIMACS: 2240 2241 -2242 -360 -2243 0 2240 2241 -2242 -360 2244 0 2240 2241 -2242 -360 -2245 0 c 2+1 --> break c (-b^{1, 360}_2 ∧ b^{1, 360}_1 ∧ -b^{1, 360}_0 ∧ p_360) -> break c in CNF: c b^{1, 360}_2 ∨ -b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ -p_360 ∨ break c in DIMACS: 2240 -2241 2242 -360 1162 0 c 2-1 --> 1 c (-b^{1, 360}_2 ∧ b^{1, 360}_1 ∧ -b^{1, 360}_0 ∧ -p_360) -> (-b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ b^{1, 361}_0) c in CNF: c b^{1, 360}_2 ∨ -b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ p_360 ∨ -b^{1, 361}_2 c b^{1, 360}_2 ∨ -b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ p_360 ∨ -b^{1, 361}_1 c b^{1, 360}_2 ∨ -b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ p_360 ∨ b^{1, 361}_0 c in DIMACS: 2240 -2241 2242 360 -2243 0 2240 -2241 2242 360 -2244 0 2240 -2241 2242 360 2245 0 c 1-1 --> 0 c (-b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ b^{1, 360}_0 ∧ -p_360) -> (-b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ -b^{1, 361}_0) c in CNF: c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ p_360 ∨ -b^{1, 361}_2 c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ p_360 ∨ -b^{1, 361}_1 c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ p_360 ∨ -b^{1, 361}_0 c in DIMACS: 2240 2241 -2242 360 -2243 0 2240 2241 -2242 360 -2244 0 2240 2241 -2242 360 -2245 0 c 0-1 --> -1 c (-b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ -b^{1, 360}_0 ∧ -p_360) -> ( b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ b^{1, 361}_0) c in CNF: c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ p_360 ∨ b^{1, 361}_2 c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ p_360 ∨ -b^{1, 361}_1 c b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ p_360 ∨ b^{1, 361}_0 c in DIMACS: 2240 2241 2242 360 2243 0 2240 2241 2242 360 -2244 0 2240 2241 2242 360 2245 0 c -1-1 --> -2 c ( b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ b^{1, 360}_0 ∧ -p_360) -> ( b^{1, 361}_2 ∧ b^{1, 361}_1 ∧ -b^{1, 361}_0) c in CNF: c -b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ p_360 ∨ b^{1, 361}_2 c -b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ p_360 ∨ b^{1, 361}_1 c -b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ p_360 ∨ -b^{1, 361}_0 c in DIMACS: -2240 2241 -2242 360 2243 0 -2240 2241 -2242 360 2244 0 -2240 2241 -2242 360 -2245 0 c -2-1 --> break c ( b^{1, 360}_2 ∧ b^{1, 360}_1 ∧ -b^{1, 360}_0 ∧ -p_360) -> break c in CNF: c -b^{1, 360}_2 ∨ -b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ p_360 ∨ break c in DIMACS: -2240 -2241 2242 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 360}_2 ∧ -b^{1, 360}_1 ∧ -b^{1, 360}_0 ∧ true) c in CNF: c -b^{1, 360}_2 ∨ b^{1, 360}_1 ∨ b^{1, 360}_0 ∨ false c in DIMACS: -2240 2241 2242 0 c 3 does not represent an automaton state. c -(-b^{1, 360}_2 ∧ b^{1, 360}_1 ∧ b^{1, 360}_0 ∧ true) c in CNF: c b^{1, 360}_2 ∨ -b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ false c in DIMACS: 2240 -2241 -2242 0 c -3 does not represent an automaton state. c -( b^{1, 360}_2 ∧ b^{1, 360}_1 ∧ b^{1, 360}_0 ∧ true) c in CNF: c -b^{1, 360}_2 ∨ -b^{1, 360}_1 ∨ -b^{1, 360}_0 ∨ false c in DIMACS: -2240 -2241 -2242 0 c i = 361 c -2+1 --> -1 c ( b^{1, 361}_2 ∧ b^{1, 361}_1 ∧ -b^{1, 361}_0 ∧ p_361) -> ( b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ b^{1, 362}_0) c in CNF: c -b^{1, 361}_2 ∨ -b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ -p_361 ∨ b^{1, 362}_2 c -b^{1, 361}_2 ∨ -b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ -p_361 ∨ -b^{1, 362}_1 c -b^{1, 361}_2 ∨ -b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ -p_361 ∨ b^{1, 362}_0 c in DIMACS: -2243 -2244 2245 -361 2246 0 -2243 -2244 2245 -361 -2247 0 -2243 -2244 2245 -361 2248 0 c -1+1 --> 0 c ( b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ b^{1, 361}_0 ∧ p_361) -> (-b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ -b^{1, 362}_0) c in CNF: c -b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ -p_361 ∨ -b^{1, 362}_2 c -b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ -p_361 ∨ -b^{1, 362}_1 c -b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ -p_361 ∨ -b^{1, 362}_0 c in DIMACS: -2243 2244 -2245 -361 -2246 0 -2243 2244 -2245 -361 -2247 0 -2243 2244 -2245 -361 -2248 0 c 0+1 --> 1 c (-b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ -b^{1, 361}_0 ∧ p_361) -> (-b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ b^{1, 362}_0) c in CNF: c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ -p_361 ∨ -b^{1, 362}_2 c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ -p_361 ∨ -b^{1, 362}_1 c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ -p_361 ∨ b^{1, 362}_0 c in DIMACS: 2243 2244 2245 -361 -2246 0 2243 2244 2245 -361 -2247 0 2243 2244 2245 -361 2248 0 c 1+1 --> 2 c (-b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ b^{1, 361}_0 ∧ p_361) -> (-b^{1, 362}_2 ∧ b^{1, 362}_1 ∧ -b^{1, 362}_0) c in CNF: c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ -p_361 ∨ -b^{1, 362}_2 c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ -p_361 ∨ b^{1, 362}_1 c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ -p_361 ∨ -b^{1, 362}_0 c in DIMACS: 2243 2244 -2245 -361 -2246 0 2243 2244 -2245 -361 2247 0 2243 2244 -2245 -361 -2248 0 c 2+1 --> break c (-b^{1, 361}_2 ∧ b^{1, 361}_1 ∧ -b^{1, 361}_0 ∧ p_361) -> break c in CNF: c b^{1, 361}_2 ∨ -b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ -p_361 ∨ break c in DIMACS: 2243 -2244 2245 -361 1162 0 c 2-1 --> 1 c (-b^{1, 361}_2 ∧ b^{1, 361}_1 ∧ -b^{1, 361}_0 ∧ -p_361) -> (-b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ b^{1, 362}_0) c in CNF: c b^{1, 361}_2 ∨ -b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ p_361 ∨ -b^{1, 362}_2 c b^{1, 361}_2 ∨ -b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ p_361 ∨ -b^{1, 362}_1 c b^{1, 361}_2 ∨ -b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ p_361 ∨ b^{1, 362}_0 c in DIMACS: 2243 -2244 2245 361 -2246 0 2243 -2244 2245 361 -2247 0 2243 -2244 2245 361 2248 0 c 1-1 --> 0 c (-b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ b^{1, 361}_0 ∧ -p_361) -> (-b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ -b^{1, 362}_0) c in CNF: c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ p_361 ∨ -b^{1, 362}_2 c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ p_361 ∨ -b^{1, 362}_1 c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ p_361 ∨ -b^{1, 362}_0 c in DIMACS: 2243 2244 -2245 361 -2246 0 2243 2244 -2245 361 -2247 0 2243 2244 -2245 361 -2248 0 c 0-1 --> -1 c (-b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ -b^{1, 361}_0 ∧ -p_361) -> ( b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ b^{1, 362}_0) c in CNF: c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ p_361 ∨ b^{1, 362}_2 c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ p_361 ∨ -b^{1, 362}_1 c b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ p_361 ∨ b^{1, 362}_0 c in DIMACS: 2243 2244 2245 361 2246 0 2243 2244 2245 361 -2247 0 2243 2244 2245 361 2248 0 c -1-1 --> -2 c ( b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ b^{1, 361}_0 ∧ -p_361) -> ( b^{1, 362}_2 ∧ b^{1, 362}_1 ∧ -b^{1, 362}_0) c in CNF: c -b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ p_361 ∨ b^{1, 362}_2 c -b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ p_361 ∨ b^{1, 362}_1 c -b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ p_361 ∨ -b^{1, 362}_0 c in DIMACS: -2243 2244 -2245 361 2246 0 -2243 2244 -2245 361 2247 0 -2243 2244 -2245 361 -2248 0 c -2-1 --> break c ( b^{1, 361}_2 ∧ b^{1, 361}_1 ∧ -b^{1, 361}_0 ∧ -p_361) -> break c in CNF: c -b^{1, 361}_2 ∨ -b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ p_361 ∨ break c in DIMACS: -2243 -2244 2245 361 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 361}_2 ∧ -b^{1, 361}_1 ∧ -b^{1, 361}_0 ∧ true) c in CNF: c -b^{1, 361}_2 ∨ b^{1, 361}_1 ∨ b^{1, 361}_0 ∨ false c in DIMACS: -2243 2244 2245 0 c 3 does not represent an automaton state. c -(-b^{1, 361}_2 ∧ b^{1, 361}_1 ∧ b^{1, 361}_0 ∧ true) c in CNF: c b^{1, 361}_2 ∨ -b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ false c in DIMACS: 2243 -2244 -2245 0 c -3 does not represent an automaton state. c -( b^{1, 361}_2 ∧ b^{1, 361}_1 ∧ b^{1, 361}_0 ∧ true) c in CNF: c -b^{1, 361}_2 ∨ -b^{1, 361}_1 ∨ -b^{1, 361}_0 ∨ false c in DIMACS: -2243 -2244 -2245 0 c i = 362 c -2+1 --> -1 c ( b^{1, 362}_2 ∧ b^{1, 362}_1 ∧ -b^{1, 362}_0 ∧ p_362) -> ( b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ b^{1, 363}_0) c in CNF: c -b^{1, 362}_2 ∨ -b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ -p_362 ∨ b^{1, 363}_2 c -b^{1, 362}_2 ∨ -b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ -p_362 ∨ -b^{1, 363}_1 c -b^{1, 362}_2 ∨ -b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ -p_362 ∨ b^{1, 363}_0 c in DIMACS: -2246 -2247 2248 -362 2249 0 -2246 -2247 2248 -362 -2250 0 -2246 -2247 2248 -362 2251 0 c -1+1 --> 0 c ( b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ b^{1, 362}_0 ∧ p_362) -> (-b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ -b^{1, 363}_0) c in CNF: c -b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ -p_362 ∨ -b^{1, 363}_2 c -b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ -p_362 ∨ -b^{1, 363}_1 c -b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ -p_362 ∨ -b^{1, 363}_0 c in DIMACS: -2246 2247 -2248 -362 -2249 0 -2246 2247 -2248 -362 -2250 0 -2246 2247 -2248 -362 -2251 0 c 0+1 --> 1 c (-b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ -b^{1, 362}_0 ∧ p_362) -> (-b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ b^{1, 363}_0) c in CNF: c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ -p_362 ∨ -b^{1, 363}_2 c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ -p_362 ∨ -b^{1, 363}_1 c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ -p_362 ∨ b^{1, 363}_0 c in DIMACS: 2246 2247 2248 -362 -2249 0 2246 2247 2248 -362 -2250 0 2246 2247 2248 -362 2251 0 c 1+1 --> 2 c (-b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ b^{1, 362}_0 ∧ p_362) -> (-b^{1, 363}_2 ∧ b^{1, 363}_1 ∧ -b^{1, 363}_0) c in CNF: c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ -p_362 ∨ -b^{1, 363}_2 c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ -p_362 ∨ b^{1, 363}_1 c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ -p_362 ∨ -b^{1, 363}_0 c in DIMACS: 2246 2247 -2248 -362 -2249 0 2246 2247 -2248 -362 2250 0 2246 2247 -2248 -362 -2251 0 c 2+1 --> break c (-b^{1, 362}_2 ∧ b^{1, 362}_1 ∧ -b^{1, 362}_0 ∧ p_362) -> break c in CNF: c b^{1, 362}_2 ∨ -b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ -p_362 ∨ break c in DIMACS: 2246 -2247 2248 -362 1162 0 c 2-1 --> 1 c (-b^{1, 362}_2 ∧ b^{1, 362}_1 ∧ -b^{1, 362}_0 ∧ -p_362) -> (-b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ b^{1, 363}_0) c in CNF: c b^{1, 362}_2 ∨ -b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ p_362 ∨ -b^{1, 363}_2 c b^{1, 362}_2 ∨ -b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ p_362 ∨ -b^{1, 363}_1 c b^{1, 362}_2 ∨ -b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ p_362 ∨ b^{1, 363}_0 c in DIMACS: 2246 -2247 2248 362 -2249 0 2246 -2247 2248 362 -2250 0 2246 -2247 2248 362 2251 0 c 1-1 --> 0 c (-b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ b^{1, 362}_0 ∧ -p_362) -> (-b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ -b^{1, 363}_0) c in CNF: c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ p_362 ∨ -b^{1, 363}_2 c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ p_362 ∨ -b^{1, 363}_1 c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ p_362 ∨ -b^{1, 363}_0 c in DIMACS: 2246 2247 -2248 362 -2249 0 2246 2247 -2248 362 -2250 0 2246 2247 -2248 362 -2251 0 c 0-1 --> -1 c (-b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ -b^{1, 362}_0 ∧ -p_362) -> ( b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ b^{1, 363}_0) c in CNF: c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ p_362 ∨ b^{1, 363}_2 c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ p_362 ∨ -b^{1, 363}_1 c b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ p_362 ∨ b^{1, 363}_0 c in DIMACS: 2246 2247 2248 362 2249 0 2246 2247 2248 362 -2250 0 2246 2247 2248 362 2251 0 c -1-1 --> -2 c ( b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ b^{1, 362}_0 ∧ -p_362) -> ( b^{1, 363}_2 ∧ b^{1, 363}_1 ∧ -b^{1, 363}_0) c in CNF: c -b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ p_362 ∨ b^{1, 363}_2 c -b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ p_362 ∨ b^{1, 363}_1 c -b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ p_362 ∨ -b^{1, 363}_0 c in DIMACS: -2246 2247 -2248 362 2249 0 -2246 2247 -2248 362 2250 0 -2246 2247 -2248 362 -2251 0 c -2-1 --> break c ( b^{1, 362}_2 ∧ b^{1, 362}_1 ∧ -b^{1, 362}_0 ∧ -p_362) -> break c in CNF: c -b^{1, 362}_2 ∨ -b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ p_362 ∨ break c in DIMACS: -2246 -2247 2248 362 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 362}_2 ∧ -b^{1, 362}_1 ∧ -b^{1, 362}_0 ∧ true) c in CNF: c -b^{1, 362}_2 ∨ b^{1, 362}_1 ∨ b^{1, 362}_0 ∨ false c in DIMACS: -2246 2247 2248 0 c 3 does not represent an automaton state. c -(-b^{1, 362}_2 ∧ b^{1, 362}_1 ∧ b^{1, 362}_0 ∧ true) c in CNF: c b^{1, 362}_2 ∨ -b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ false c in DIMACS: 2246 -2247 -2248 0 c -3 does not represent an automaton state. c -( b^{1, 362}_2 ∧ b^{1, 362}_1 ∧ b^{1, 362}_0 ∧ true) c in CNF: c -b^{1, 362}_2 ∨ -b^{1, 362}_1 ∨ -b^{1, 362}_0 ∨ false c in DIMACS: -2246 -2247 -2248 0 c i = 363 c -2+1 --> -1 c ( b^{1, 363}_2 ∧ b^{1, 363}_1 ∧ -b^{1, 363}_0 ∧ p_363) -> ( b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ b^{1, 364}_0) c in CNF: c -b^{1, 363}_2 ∨ -b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ -p_363 ∨ b^{1, 364}_2 c -b^{1, 363}_2 ∨ -b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ -p_363 ∨ -b^{1, 364}_1 c -b^{1, 363}_2 ∨ -b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ -p_363 ∨ b^{1, 364}_0 c in DIMACS: -2249 -2250 2251 -363 2252 0 -2249 -2250 2251 -363 -2253 0 -2249 -2250 2251 -363 2254 0 c -1+1 --> 0 c ( b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ b^{1, 363}_0 ∧ p_363) -> (-b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ -b^{1, 364}_0) c in CNF: c -b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ -p_363 ∨ -b^{1, 364}_2 c -b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ -p_363 ∨ -b^{1, 364}_1 c -b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ -p_363 ∨ -b^{1, 364}_0 c in DIMACS: -2249 2250 -2251 -363 -2252 0 -2249 2250 -2251 -363 -2253 0 -2249 2250 -2251 -363 -2254 0 c 0+1 --> 1 c (-b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ -b^{1, 363}_0 ∧ p_363) -> (-b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ b^{1, 364}_0) c in CNF: c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ -p_363 ∨ -b^{1, 364}_2 c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ -p_363 ∨ -b^{1, 364}_1 c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ -p_363 ∨ b^{1, 364}_0 c in DIMACS: 2249 2250 2251 -363 -2252 0 2249 2250 2251 -363 -2253 0 2249 2250 2251 -363 2254 0 c 1+1 --> 2 c (-b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ b^{1, 363}_0 ∧ p_363) -> (-b^{1, 364}_2 ∧ b^{1, 364}_1 ∧ -b^{1, 364}_0) c in CNF: c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ -p_363 ∨ -b^{1, 364}_2 c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ -p_363 ∨ b^{1, 364}_1 c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ -p_363 ∨ -b^{1, 364}_0 c in DIMACS: 2249 2250 -2251 -363 -2252 0 2249 2250 -2251 -363 2253 0 2249 2250 -2251 -363 -2254 0 c 2+1 --> break c (-b^{1, 363}_2 ∧ b^{1, 363}_1 ∧ -b^{1, 363}_0 ∧ p_363) -> break c in CNF: c b^{1, 363}_2 ∨ -b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ -p_363 ∨ break c in DIMACS: 2249 -2250 2251 -363 1162 0 c 2-1 --> 1 c (-b^{1, 363}_2 ∧ b^{1, 363}_1 ∧ -b^{1, 363}_0 ∧ -p_363) -> (-b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ b^{1, 364}_0) c in CNF: c b^{1, 363}_2 ∨ -b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ p_363 ∨ -b^{1, 364}_2 c b^{1, 363}_2 ∨ -b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ p_363 ∨ -b^{1, 364}_1 c b^{1, 363}_2 ∨ -b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ p_363 ∨ b^{1, 364}_0 c in DIMACS: 2249 -2250 2251 363 -2252 0 2249 -2250 2251 363 -2253 0 2249 -2250 2251 363 2254 0 c 1-1 --> 0 c (-b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ b^{1, 363}_0 ∧ -p_363) -> (-b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ -b^{1, 364}_0) c in CNF: c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ p_363 ∨ -b^{1, 364}_2 c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ p_363 ∨ -b^{1, 364}_1 c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ p_363 ∨ -b^{1, 364}_0 c in DIMACS: 2249 2250 -2251 363 -2252 0 2249 2250 -2251 363 -2253 0 2249 2250 -2251 363 -2254 0 c 0-1 --> -1 c (-b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ -b^{1, 363}_0 ∧ -p_363) -> ( b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ b^{1, 364}_0) c in CNF: c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ p_363 ∨ b^{1, 364}_2 c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ p_363 ∨ -b^{1, 364}_1 c b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ p_363 ∨ b^{1, 364}_0 c in DIMACS: 2249 2250 2251 363 2252 0 2249 2250 2251 363 -2253 0 2249 2250 2251 363 2254 0 c -1-1 --> -2 c ( b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ b^{1, 363}_0 ∧ -p_363) -> ( b^{1, 364}_2 ∧ b^{1, 364}_1 ∧ -b^{1, 364}_0) c in CNF: c -b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ p_363 ∨ b^{1, 364}_2 c -b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ p_363 ∨ b^{1, 364}_1 c -b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ p_363 ∨ -b^{1, 364}_0 c in DIMACS: -2249 2250 -2251 363 2252 0 -2249 2250 -2251 363 2253 0 -2249 2250 -2251 363 -2254 0 c -2-1 --> break c ( b^{1, 363}_2 ∧ b^{1, 363}_1 ∧ -b^{1, 363}_0 ∧ -p_363) -> break c in CNF: c -b^{1, 363}_2 ∨ -b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ p_363 ∨ break c in DIMACS: -2249 -2250 2251 363 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 363}_2 ∧ -b^{1, 363}_1 ∧ -b^{1, 363}_0 ∧ true) c in CNF: c -b^{1, 363}_2 ∨ b^{1, 363}_1 ∨ b^{1, 363}_0 ∨ false c in DIMACS: -2249 2250 2251 0 c 3 does not represent an automaton state. c -(-b^{1, 363}_2 ∧ b^{1, 363}_1 ∧ b^{1, 363}_0 ∧ true) c in CNF: c b^{1, 363}_2 ∨ -b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ false c in DIMACS: 2249 -2250 -2251 0 c -3 does not represent an automaton state. c -( b^{1, 363}_2 ∧ b^{1, 363}_1 ∧ b^{1, 363}_0 ∧ true) c in CNF: c -b^{1, 363}_2 ∨ -b^{1, 363}_1 ∨ -b^{1, 363}_0 ∨ false c in DIMACS: -2249 -2250 -2251 0 c i = 364 c -2+1 --> -1 c ( b^{1, 364}_2 ∧ b^{1, 364}_1 ∧ -b^{1, 364}_0 ∧ p_364) -> ( b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ b^{1, 365}_0) c in CNF: c -b^{1, 364}_2 ∨ -b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ -p_364 ∨ b^{1, 365}_2 c -b^{1, 364}_2 ∨ -b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ -p_364 ∨ -b^{1, 365}_1 c -b^{1, 364}_2 ∨ -b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ -p_364 ∨ b^{1, 365}_0 c in DIMACS: -2252 -2253 2254 -364 2255 0 -2252 -2253 2254 -364 -2256 0 -2252 -2253 2254 -364 2257 0 c -1+1 --> 0 c ( b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ b^{1, 364}_0 ∧ p_364) -> (-b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ -b^{1, 365}_0) c in CNF: c -b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ -p_364 ∨ -b^{1, 365}_2 c -b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ -p_364 ∨ -b^{1, 365}_1 c -b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ -p_364 ∨ -b^{1, 365}_0 c in DIMACS: -2252 2253 -2254 -364 -2255 0 -2252 2253 -2254 -364 -2256 0 -2252 2253 -2254 -364 -2257 0 c 0+1 --> 1 c (-b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ -b^{1, 364}_0 ∧ p_364) -> (-b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ b^{1, 365}_0) c in CNF: c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ -p_364 ∨ -b^{1, 365}_2 c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ -p_364 ∨ -b^{1, 365}_1 c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ -p_364 ∨ b^{1, 365}_0 c in DIMACS: 2252 2253 2254 -364 -2255 0 2252 2253 2254 -364 -2256 0 2252 2253 2254 -364 2257 0 c 1+1 --> 2 c (-b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ b^{1, 364}_0 ∧ p_364) -> (-b^{1, 365}_2 ∧ b^{1, 365}_1 ∧ -b^{1, 365}_0) c in CNF: c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ -p_364 ∨ -b^{1, 365}_2 c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ -p_364 ∨ b^{1, 365}_1 c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ -p_364 ∨ -b^{1, 365}_0 c in DIMACS: 2252 2253 -2254 -364 -2255 0 2252 2253 -2254 -364 2256 0 2252 2253 -2254 -364 -2257 0 c 2+1 --> break c (-b^{1, 364}_2 ∧ b^{1, 364}_1 ∧ -b^{1, 364}_0 ∧ p_364) -> break c in CNF: c b^{1, 364}_2 ∨ -b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ -p_364 ∨ break c in DIMACS: 2252 -2253 2254 -364 1162 0 c 2-1 --> 1 c (-b^{1, 364}_2 ∧ b^{1, 364}_1 ∧ -b^{1, 364}_0 ∧ -p_364) -> (-b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ b^{1, 365}_0) c in CNF: c b^{1, 364}_2 ∨ -b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ p_364 ∨ -b^{1, 365}_2 c b^{1, 364}_2 ∨ -b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ p_364 ∨ -b^{1, 365}_1 c b^{1, 364}_2 ∨ -b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ p_364 ∨ b^{1, 365}_0 c in DIMACS: 2252 -2253 2254 364 -2255 0 2252 -2253 2254 364 -2256 0 2252 -2253 2254 364 2257 0 c 1-1 --> 0 c (-b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ b^{1, 364}_0 ∧ -p_364) -> (-b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ -b^{1, 365}_0) c in CNF: c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ p_364 ∨ -b^{1, 365}_2 c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ p_364 ∨ -b^{1, 365}_1 c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ p_364 ∨ -b^{1, 365}_0 c in DIMACS: 2252 2253 -2254 364 -2255 0 2252 2253 -2254 364 -2256 0 2252 2253 -2254 364 -2257 0 c 0-1 --> -1 c (-b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ -b^{1, 364}_0 ∧ -p_364) -> ( b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ b^{1, 365}_0) c in CNF: c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ p_364 ∨ b^{1, 365}_2 c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ p_364 ∨ -b^{1, 365}_1 c b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ p_364 ∨ b^{1, 365}_0 c in DIMACS: 2252 2253 2254 364 2255 0 2252 2253 2254 364 -2256 0 2252 2253 2254 364 2257 0 c -1-1 --> -2 c ( b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ b^{1, 364}_0 ∧ -p_364) -> ( b^{1, 365}_2 ∧ b^{1, 365}_1 ∧ -b^{1, 365}_0) c in CNF: c -b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ p_364 ∨ b^{1, 365}_2 c -b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ p_364 ∨ b^{1, 365}_1 c -b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ p_364 ∨ -b^{1, 365}_0 c in DIMACS: -2252 2253 -2254 364 2255 0 -2252 2253 -2254 364 2256 0 -2252 2253 -2254 364 -2257 0 c -2-1 --> break c ( b^{1, 364}_2 ∧ b^{1, 364}_1 ∧ -b^{1, 364}_0 ∧ -p_364) -> break c in CNF: c -b^{1, 364}_2 ∨ -b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ p_364 ∨ break c in DIMACS: -2252 -2253 2254 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 364}_2 ∧ -b^{1, 364}_1 ∧ -b^{1, 364}_0 ∧ true) c in CNF: c -b^{1, 364}_2 ∨ b^{1, 364}_1 ∨ b^{1, 364}_0 ∨ false c in DIMACS: -2252 2253 2254 0 c 3 does not represent an automaton state. c -(-b^{1, 364}_2 ∧ b^{1, 364}_1 ∧ b^{1, 364}_0 ∧ true) c in CNF: c b^{1, 364}_2 ∨ -b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ false c in DIMACS: 2252 -2253 -2254 0 c -3 does not represent an automaton state. c -( b^{1, 364}_2 ∧ b^{1, 364}_1 ∧ b^{1, 364}_0 ∧ true) c in CNF: c -b^{1, 364}_2 ∨ -b^{1, 364}_1 ∨ -b^{1, 364}_0 ∨ false c in DIMACS: -2252 -2253 -2254 0 c i = 365 c -2+1 --> -1 c ( b^{1, 365}_2 ∧ b^{1, 365}_1 ∧ -b^{1, 365}_0 ∧ p_365) -> ( b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ b^{1, 366}_0) c in CNF: c -b^{1, 365}_2 ∨ -b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ -p_365 ∨ b^{1, 366}_2 c -b^{1, 365}_2 ∨ -b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ -p_365 ∨ -b^{1, 366}_1 c -b^{1, 365}_2 ∨ -b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ -p_365 ∨ b^{1, 366}_0 c in DIMACS: -2255 -2256 2257 -365 2258 0 -2255 -2256 2257 -365 -2259 0 -2255 -2256 2257 -365 2260 0 c -1+1 --> 0 c ( b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ b^{1, 365}_0 ∧ p_365) -> (-b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ -b^{1, 366}_0) c in CNF: c -b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ -p_365 ∨ -b^{1, 366}_2 c -b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ -p_365 ∨ -b^{1, 366}_1 c -b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ -p_365 ∨ -b^{1, 366}_0 c in DIMACS: -2255 2256 -2257 -365 -2258 0 -2255 2256 -2257 -365 -2259 0 -2255 2256 -2257 -365 -2260 0 c 0+1 --> 1 c (-b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ -b^{1, 365}_0 ∧ p_365) -> (-b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ b^{1, 366}_0) c in CNF: c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ -p_365 ∨ -b^{1, 366}_2 c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ -p_365 ∨ -b^{1, 366}_1 c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ -p_365 ∨ b^{1, 366}_0 c in DIMACS: 2255 2256 2257 -365 -2258 0 2255 2256 2257 -365 -2259 0 2255 2256 2257 -365 2260 0 c 1+1 --> 2 c (-b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ b^{1, 365}_0 ∧ p_365) -> (-b^{1, 366}_2 ∧ b^{1, 366}_1 ∧ -b^{1, 366}_0) c in CNF: c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ -p_365 ∨ -b^{1, 366}_2 c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ -p_365 ∨ b^{1, 366}_1 c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ -p_365 ∨ -b^{1, 366}_0 c in DIMACS: 2255 2256 -2257 -365 -2258 0 2255 2256 -2257 -365 2259 0 2255 2256 -2257 -365 -2260 0 c 2+1 --> break c (-b^{1, 365}_2 ∧ b^{1, 365}_1 ∧ -b^{1, 365}_0 ∧ p_365) -> break c in CNF: c b^{1, 365}_2 ∨ -b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ -p_365 ∨ break c in DIMACS: 2255 -2256 2257 -365 1162 0 c 2-1 --> 1 c (-b^{1, 365}_2 ∧ b^{1, 365}_1 ∧ -b^{1, 365}_0 ∧ -p_365) -> (-b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ b^{1, 366}_0) c in CNF: c b^{1, 365}_2 ∨ -b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ p_365 ∨ -b^{1, 366}_2 c b^{1, 365}_2 ∨ -b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ p_365 ∨ -b^{1, 366}_1 c b^{1, 365}_2 ∨ -b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ p_365 ∨ b^{1, 366}_0 c in DIMACS: 2255 -2256 2257 365 -2258 0 2255 -2256 2257 365 -2259 0 2255 -2256 2257 365 2260 0 c 1-1 --> 0 c (-b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ b^{1, 365}_0 ∧ -p_365) -> (-b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ -b^{1, 366}_0) c in CNF: c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ p_365 ∨ -b^{1, 366}_2 c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ p_365 ∨ -b^{1, 366}_1 c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ p_365 ∨ -b^{1, 366}_0 c in DIMACS: 2255 2256 -2257 365 -2258 0 2255 2256 -2257 365 -2259 0 2255 2256 -2257 365 -2260 0 c 0-1 --> -1 c (-b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ -b^{1, 365}_0 ∧ -p_365) -> ( b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ b^{1, 366}_0) c in CNF: c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ p_365 ∨ b^{1, 366}_2 c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ p_365 ∨ -b^{1, 366}_1 c b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ p_365 ∨ b^{1, 366}_0 c in DIMACS: 2255 2256 2257 365 2258 0 2255 2256 2257 365 -2259 0 2255 2256 2257 365 2260 0 c -1-1 --> -2 c ( b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ b^{1, 365}_0 ∧ -p_365) -> ( b^{1, 366}_2 ∧ b^{1, 366}_1 ∧ -b^{1, 366}_0) c in CNF: c -b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ p_365 ∨ b^{1, 366}_2 c -b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ p_365 ∨ b^{1, 366}_1 c -b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ p_365 ∨ -b^{1, 366}_0 c in DIMACS: -2255 2256 -2257 365 2258 0 -2255 2256 -2257 365 2259 0 -2255 2256 -2257 365 -2260 0 c -2-1 --> break c ( b^{1, 365}_2 ∧ b^{1, 365}_1 ∧ -b^{1, 365}_0 ∧ -p_365) -> break c in CNF: c -b^{1, 365}_2 ∨ -b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ p_365 ∨ break c in DIMACS: -2255 -2256 2257 365 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 365}_2 ∧ -b^{1, 365}_1 ∧ -b^{1, 365}_0 ∧ true) c in CNF: c -b^{1, 365}_2 ∨ b^{1, 365}_1 ∨ b^{1, 365}_0 ∨ false c in DIMACS: -2255 2256 2257 0 c 3 does not represent an automaton state. c -(-b^{1, 365}_2 ∧ b^{1, 365}_1 ∧ b^{1, 365}_0 ∧ true) c in CNF: c b^{1, 365}_2 ∨ -b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ false c in DIMACS: 2255 -2256 -2257 0 c -3 does not represent an automaton state. c -( b^{1, 365}_2 ∧ b^{1, 365}_1 ∧ b^{1, 365}_0 ∧ true) c in CNF: c -b^{1, 365}_2 ∨ -b^{1, 365}_1 ∨ -b^{1, 365}_0 ∨ false c in DIMACS: -2255 -2256 -2257 0 c i = 366 c -2+1 --> -1 c ( b^{1, 366}_2 ∧ b^{1, 366}_1 ∧ -b^{1, 366}_0 ∧ p_366) -> ( b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ b^{1, 367}_0) c in CNF: c -b^{1, 366}_2 ∨ -b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ -p_366 ∨ b^{1, 367}_2 c -b^{1, 366}_2 ∨ -b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ -p_366 ∨ -b^{1, 367}_1 c -b^{1, 366}_2 ∨ -b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ -p_366 ∨ b^{1, 367}_0 c in DIMACS: -2258 -2259 2260 -366 2261 0 -2258 -2259 2260 -366 -2262 0 -2258 -2259 2260 -366 2263 0 c -1+1 --> 0 c ( b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ b^{1, 366}_0 ∧ p_366) -> (-b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ -b^{1, 367}_0) c in CNF: c -b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ -p_366 ∨ -b^{1, 367}_2 c -b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ -p_366 ∨ -b^{1, 367}_1 c -b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ -p_366 ∨ -b^{1, 367}_0 c in DIMACS: -2258 2259 -2260 -366 -2261 0 -2258 2259 -2260 -366 -2262 0 -2258 2259 -2260 -366 -2263 0 c 0+1 --> 1 c (-b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ -b^{1, 366}_0 ∧ p_366) -> (-b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ b^{1, 367}_0) c in CNF: c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ -p_366 ∨ -b^{1, 367}_2 c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ -p_366 ∨ -b^{1, 367}_1 c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ -p_366 ∨ b^{1, 367}_0 c in DIMACS: 2258 2259 2260 -366 -2261 0 2258 2259 2260 -366 -2262 0 2258 2259 2260 -366 2263 0 c 1+1 --> 2 c (-b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ b^{1, 366}_0 ∧ p_366) -> (-b^{1, 367}_2 ∧ b^{1, 367}_1 ∧ -b^{1, 367}_0) c in CNF: c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ -p_366 ∨ -b^{1, 367}_2 c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ -p_366 ∨ b^{1, 367}_1 c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ -p_366 ∨ -b^{1, 367}_0 c in DIMACS: 2258 2259 -2260 -366 -2261 0 2258 2259 -2260 -366 2262 0 2258 2259 -2260 -366 -2263 0 c 2+1 --> break c (-b^{1, 366}_2 ∧ b^{1, 366}_1 ∧ -b^{1, 366}_0 ∧ p_366) -> break c in CNF: c b^{1, 366}_2 ∨ -b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ -p_366 ∨ break c in DIMACS: 2258 -2259 2260 -366 1162 0 c 2-1 --> 1 c (-b^{1, 366}_2 ∧ b^{1, 366}_1 ∧ -b^{1, 366}_0 ∧ -p_366) -> (-b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ b^{1, 367}_0) c in CNF: c b^{1, 366}_2 ∨ -b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ p_366 ∨ -b^{1, 367}_2 c b^{1, 366}_2 ∨ -b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ p_366 ∨ -b^{1, 367}_1 c b^{1, 366}_2 ∨ -b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ p_366 ∨ b^{1, 367}_0 c in DIMACS: 2258 -2259 2260 366 -2261 0 2258 -2259 2260 366 -2262 0 2258 -2259 2260 366 2263 0 c 1-1 --> 0 c (-b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ b^{1, 366}_0 ∧ -p_366) -> (-b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ -b^{1, 367}_0) c in CNF: c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ p_366 ∨ -b^{1, 367}_2 c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ p_366 ∨ -b^{1, 367}_1 c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ p_366 ∨ -b^{1, 367}_0 c in DIMACS: 2258 2259 -2260 366 -2261 0 2258 2259 -2260 366 -2262 0 2258 2259 -2260 366 -2263 0 c 0-1 --> -1 c (-b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ -b^{1, 366}_0 ∧ -p_366) -> ( b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ b^{1, 367}_0) c in CNF: c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ p_366 ∨ b^{1, 367}_2 c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ p_366 ∨ -b^{1, 367}_1 c b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ p_366 ∨ b^{1, 367}_0 c in DIMACS: 2258 2259 2260 366 2261 0 2258 2259 2260 366 -2262 0 2258 2259 2260 366 2263 0 c -1-1 --> -2 c ( b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ b^{1, 366}_0 ∧ -p_366) -> ( b^{1, 367}_2 ∧ b^{1, 367}_1 ∧ -b^{1, 367}_0) c in CNF: c -b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ p_366 ∨ b^{1, 367}_2 c -b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ p_366 ∨ b^{1, 367}_1 c -b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ p_366 ∨ -b^{1, 367}_0 c in DIMACS: -2258 2259 -2260 366 2261 0 -2258 2259 -2260 366 2262 0 -2258 2259 -2260 366 -2263 0 c -2-1 --> break c ( b^{1, 366}_2 ∧ b^{1, 366}_1 ∧ -b^{1, 366}_0 ∧ -p_366) -> break c in CNF: c -b^{1, 366}_2 ∨ -b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ p_366 ∨ break c in DIMACS: -2258 -2259 2260 366 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 366}_2 ∧ -b^{1, 366}_1 ∧ -b^{1, 366}_0 ∧ true) c in CNF: c -b^{1, 366}_2 ∨ b^{1, 366}_1 ∨ b^{1, 366}_0 ∨ false c in DIMACS: -2258 2259 2260 0 c 3 does not represent an automaton state. c -(-b^{1, 366}_2 ∧ b^{1, 366}_1 ∧ b^{1, 366}_0 ∧ true) c in CNF: c b^{1, 366}_2 ∨ -b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ false c in DIMACS: 2258 -2259 -2260 0 c -3 does not represent an automaton state. c -( b^{1, 366}_2 ∧ b^{1, 366}_1 ∧ b^{1, 366}_0 ∧ true) c in CNF: c -b^{1, 366}_2 ∨ -b^{1, 366}_1 ∨ -b^{1, 366}_0 ∨ false c in DIMACS: -2258 -2259 -2260 0 c i = 367 c -2+1 --> -1 c ( b^{1, 367}_2 ∧ b^{1, 367}_1 ∧ -b^{1, 367}_0 ∧ p_367) -> ( b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ b^{1, 368}_0) c in CNF: c -b^{1, 367}_2 ∨ -b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ -p_367 ∨ b^{1, 368}_2 c -b^{1, 367}_2 ∨ -b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ -p_367 ∨ -b^{1, 368}_1 c -b^{1, 367}_2 ∨ -b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ -p_367 ∨ b^{1, 368}_0 c in DIMACS: -2261 -2262 2263 -367 2264 0 -2261 -2262 2263 -367 -2265 0 -2261 -2262 2263 -367 2266 0 c -1+1 --> 0 c ( b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ b^{1, 367}_0 ∧ p_367) -> (-b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ -b^{1, 368}_0) c in CNF: c -b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ -p_367 ∨ -b^{1, 368}_2 c -b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ -p_367 ∨ -b^{1, 368}_1 c -b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ -p_367 ∨ -b^{1, 368}_0 c in DIMACS: -2261 2262 -2263 -367 -2264 0 -2261 2262 -2263 -367 -2265 0 -2261 2262 -2263 -367 -2266 0 c 0+1 --> 1 c (-b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ -b^{1, 367}_0 ∧ p_367) -> (-b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ b^{1, 368}_0) c in CNF: c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ -p_367 ∨ -b^{1, 368}_2 c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ -p_367 ∨ -b^{1, 368}_1 c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ -p_367 ∨ b^{1, 368}_0 c in DIMACS: 2261 2262 2263 -367 -2264 0 2261 2262 2263 -367 -2265 0 2261 2262 2263 -367 2266 0 c 1+1 --> 2 c (-b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ b^{1, 367}_0 ∧ p_367) -> (-b^{1, 368}_2 ∧ b^{1, 368}_1 ∧ -b^{1, 368}_0) c in CNF: c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ -p_367 ∨ -b^{1, 368}_2 c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ -p_367 ∨ b^{1, 368}_1 c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ -p_367 ∨ -b^{1, 368}_0 c in DIMACS: 2261 2262 -2263 -367 -2264 0 2261 2262 -2263 -367 2265 0 2261 2262 -2263 -367 -2266 0 c 2+1 --> break c (-b^{1, 367}_2 ∧ b^{1, 367}_1 ∧ -b^{1, 367}_0 ∧ p_367) -> break c in CNF: c b^{1, 367}_2 ∨ -b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ -p_367 ∨ break c in DIMACS: 2261 -2262 2263 -367 1162 0 c 2-1 --> 1 c (-b^{1, 367}_2 ∧ b^{1, 367}_1 ∧ -b^{1, 367}_0 ∧ -p_367) -> (-b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ b^{1, 368}_0) c in CNF: c b^{1, 367}_2 ∨ -b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ p_367 ∨ -b^{1, 368}_2 c b^{1, 367}_2 ∨ -b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ p_367 ∨ -b^{1, 368}_1 c b^{1, 367}_2 ∨ -b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ p_367 ∨ b^{1, 368}_0 c in DIMACS: 2261 -2262 2263 367 -2264 0 2261 -2262 2263 367 -2265 0 2261 -2262 2263 367 2266 0 c 1-1 --> 0 c (-b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ b^{1, 367}_0 ∧ -p_367) -> (-b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ -b^{1, 368}_0) c in CNF: c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ p_367 ∨ -b^{1, 368}_2 c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ p_367 ∨ -b^{1, 368}_1 c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ p_367 ∨ -b^{1, 368}_0 c in DIMACS: 2261 2262 -2263 367 -2264 0 2261 2262 -2263 367 -2265 0 2261 2262 -2263 367 -2266 0 c 0-1 --> -1 c (-b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ -b^{1, 367}_0 ∧ -p_367) -> ( b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ b^{1, 368}_0) c in CNF: c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ p_367 ∨ b^{1, 368}_2 c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ p_367 ∨ -b^{1, 368}_1 c b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ p_367 ∨ b^{1, 368}_0 c in DIMACS: 2261 2262 2263 367 2264 0 2261 2262 2263 367 -2265 0 2261 2262 2263 367 2266 0 c -1-1 --> -2 c ( b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ b^{1, 367}_0 ∧ -p_367) -> ( b^{1, 368}_2 ∧ b^{1, 368}_1 ∧ -b^{1, 368}_0) c in CNF: c -b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ p_367 ∨ b^{1, 368}_2 c -b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ p_367 ∨ b^{1, 368}_1 c -b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ p_367 ∨ -b^{1, 368}_0 c in DIMACS: -2261 2262 -2263 367 2264 0 -2261 2262 -2263 367 2265 0 -2261 2262 -2263 367 -2266 0 c -2-1 --> break c ( b^{1, 367}_2 ∧ b^{1, 367}_1 ∧ -b^{1, 367}_0 ∧ -p_367) -> break c in CNF: c -b^{1, 367}_2 ∨ -b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ p_367 ∨ break c in DIMACS: -2261 -2262 2263 367 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 367}_2 ∧ -b^{1, 367}_1 ∧ -b^{1, 367}_0 ∧ true) c in CNF: c -b^{1, 367}_2 ∨ b^{1, 367}_1 ∨ b^{1, 367}_0 ∨ false c in DIMACS: -2261 2262 2263 0 c 3 does not represent an automaton state. c -(-b^{1, 367}_2 ∧ b^{1, 367}_1 ∧ b^{1, 367}_0 ∧ true) c in CNF: c b^{1, 367}_2 ∨ -b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ false c in DIMACS: 2261 -2262 -2263 0 c -3 does not represent an automaton state. c -( b^{1, 367}_2 ∧ b^{1, 367}_1 ∧ b^{1, 367}_0 ∧ true) c in CNF: c -b^{1, 367}_2 ∨ -b^{1, 367}_1 ∨ -b^{1, 367}_0 ∨ false c in DIMACS: -2261 -2262 -2263 0 c i = 368 c -2+1 --> -1 c ( b^{1, 368}_2 ∧ b^{1, 368}_1 ∧ -b^{1, 368}_0 ∧ p_368) -> ( b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ b^{1, 369}_0) c in CNF: c -b^{1, 368}_2 ∨ -b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ -p_368 ∨ b^{1, 369}_2 c -b^{1, 368}_2 ∨ -b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ -p_368 ∨ -b^{1, 369}_1 c -b^{1, 368}_2 ∨ -b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ -p_368 ∨ b^{1, 369}_0 c in DIMACS: -2264 -2265 2266 -368 2267 0 -2264 -2265 2266 -368 -2268 0 -2264 -2265 2266 -368 2269 0 c -1+1 --> 0 c ( b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ b^{1, 368}_0 ∧ p_368) -> (-b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ -b^{1, 369}_0) c in CNF: c -b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ -p_368 ∨ -b^{1, 369}_2 c -b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ -p_368 ∨ -b^{1, 369}_1 c -b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ -p_368 ∨ -b^{1, 369}_0 c in DIMACS: -2264 2265 -2266 -368 -2267 0 -2264 2265 -2266 -368 -2268 0 -2264 2265 -2266 -368 -2269 0 c 0+1 --> 1 c (-b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ -b^{1, 368}_0 ∧ p_368) -> (-b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ b^{1, 369}_0) c in CNF: c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ -p_368 ∨ -b^{1, 369}_2 c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ -p_368 ∨ -b^{1, 369}_1 c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ -p_368 ∨ b^{1, 369}_0 c in DIMACS: 2264 2265 2266 -368 -2267 0 2264 2265 2266 -368 -2268 0 2264 2265 2266 -368 2269 0 c 1+1 --> 2 c (-b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ b^{1, 368}_0 ∧ p_368) -> (-b^{1, 369}_2 ∧ b^{1, 369}_1 ∧ -b^{1, 369}_0) c in CNF: c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ -p_368 ∨ -b^{1, 369}_2 c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ -p_368 ∨ b^{1, 369}_1 c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ -p_368 ∨ -b^{1, 369}_0 c in DIMACS: 2264 2265 -2266 -368 -2267 0 2264 2265 -2266 -368 2268 0 2264 2265 -2266 -368 -2269 0 c 2+1 --> break c (-b^{1, 368}_2 ∧ b^{1, 368}_1 ∧ -b^{1, 368}_0 ∧ p_368) -> break c in CNF: c b^{1, 368}_2 ∨ -b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ -p_368 ∨ break c in DIMACS: 2264 -2265 2266 -368 1162 0 c 2-1 --> 1 c (-b^{1, 368}_2 ∧ b^{1, 368}_1 ∧ -b^{1, 368}_0 ∧ -p_368) -> (-b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ b^{1, 369}_0) c in CNF: c b^{1, 368}_2 ∨ -b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ p_368 ∨ -b^{1, 369}_2 c b^{1, 368}_2 ∨ -b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ p_368 ∨ -b^{1, 369}_1 c b^{1, 368}_2 ∨ -b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ p_368 ∨ b^{1, 369}_0 c in DIMACS: 2264 -2265 2266 368 -2267 0 2264 -2265 2266 368 -2268 0 2264 -2265 2266 368 2269 0 c 1-1 --> 0 c (-b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ b^{1, 368}_0 ∧ -p_368) -> (-b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ -b^{1, 369}_0) c in CNF: c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ p_368 ∨ -b^{1, 369}_2 c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ p_368 ∨ -b^{1, 369}_1 c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ p_368 ∨ -b^{1, 369}_0 c in DIMACS: 2264 2265 -2266 368 -2267 0 2264 2265 -2266 368 -2268 0 2264 2265 -2266 368 -2269 0 c 0-1 --> -1 c (-b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ -b^{1, 368}_0 ∧ -p_368) -> ( b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ b^{1, 369}_0) c in CNF: c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ p_368 ∨ b^{1, 369}_2 c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ p_368 ∨ -b^{1, 369}_1 c b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ p_368 ∨ b^{1, 369}_0 c in DIMACS: 2264 2265 2266 368 2267 0 2264 2265 2266 368 -2268 0 2264 2265 2266 368 2269 0 c -1-1 --> -2 c ( b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ b^{1, 368}_0 ∧ -p_368) -> ( b^{1, 369}_2 ∧ b^{1, 369}_1 ∧ -b^{1, 369}_0) c in CNF: c -b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ p_368 ∨ b^{1, 369}_2 c -b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ p_368 ∨ b^{1, 369}_1 c -b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ p_368 ∨ -b^{1, 369}_0 c in DIMACS: -2264 2265 -2266 368 2267 0 -2264 2265 -2266 368 2268 0 -2264 2265 -2266 368 -2269 0 c -2-1 --> break c ( b^{1, 368}_2 ∧ b^{1, 368}_1 ∧ -b^{1, 368}_0 ∧ -p_368) -> break c in CNF: c -b^{1, 368}_2 ∨ -b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ p_368 ∨ break c in DIMACS: -2264 -2265 2266 368 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 368}_2 ∧ -b^{1, 368}_1 ∧ -b^{1, 368}_0 ∧ true) c in CNF: c -b^{1, 368}_2 ∨ b^{1, 368}_1 ∨ b^{1, 368}_0 ∨ false c in DIMACS: -2264 2265 2266 0 c 3 does not represent an automaton state. c -(-b^{1, 368}_2 ∧ b^{1, 368}_1 ∧ b^{1, 368}_0 ∧ true) c in CNF: c b^{1, 368}_2 ∨ -b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ false c in DIMACS: 2264 -2265 -2266 0 c -3 does not represent an automaton state. c -( b^{1, 368}_2 ∧ b^{1, 368}_1 ∧ b^{1, 368}_0 ∧ true) c in CNF: c -b^{1, 368}_2 ∨ -b^{1, 368}_1 ∨ -b^{1, 368}_0 ∨ false c in DIMACS: -2264 -2265 -2266 0 c i = 369 c -2+1 --> -1 c ( b^{1, 369}_2 ∧ b^{1, 369}_1 ∧ -b^{1, 369}_0 ∧ p_369) -> ( b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ b^{1, 370}_0) c in CNF: c -b^{1, 369}_2 ∨ -b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ -p_369 ∨ b^{1, 370}_2 c -b^{1, 369}_2 ∨ -b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ -p_369 ∨ -b^{1, 370}_1 c -b^{1, 369}_2 ∨ -b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ -p_369 ∨ b^{1, 370}_0 c in DIMACS: -2267 -2268 2269 -369 2270 0 -2267 -2268 2269 -369 -2271 0 -2267 -2268 2269 -369 2272 0 c -1+1 --> 0 c ( b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ b^{1, 369}_0 ∧ p_369) -> (-b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ -b^{1, 370}_0) c in CNF: c -b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ -p_369 ∨ -b^{1, 370}_2 c -b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ -p_369 ∨ -b^{1, 370}_1 c -b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ -p_369 ∨ -b^{1, 370}_0 c in DIMACS: -2267 2268 -2269 -369 -2270 0 -2267 2268 -2269 -369 -2271 0 -2267 2268 -2269 -369 -2272 0 c 0+1 --> 1 c (-b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ -b^{1, 369}_0 ∧ p_369) -> (-b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ b^{1, 370}_0) c in CNF: c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ -p_369 ∨ -b^{1, 370}_2 c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ -p_369 ∨ -b^{1, 370}_1 c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ -p_369 ∨ b^{1, 370}_0 c in DIMACS: 2267 2268 2269 -369 -2270 0 2267 2268 2269 -369 -2271 0 2267 2268 2269 -369 2272 0 c 1+1 --> 2 c (-b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ b^{1, 369}_0 ∧ p_369) -> (-b^{1, 370}_2 ∧ b^{1, 370}_1 ∧ -b^{1, 370}_0) c in CNF: c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ -p_369 ∨ -b^{1, 370}_2 c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ -p_369 ∨ b^{1, 370}_1 c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ -p_369 ∨ -b^{1, 370}_0 c in DIMACS: 2267 2268 -2269 -369 -2270 0 2267 2268 -2269 -369 2271 0 2267 2268 -2269 -369 -2272 0 c 2+1 --> break c (-b^{1, 369}_2 ∧ b^{1, 369}_1 ∧ -b^{1, 369}_0 ∧ p_369) -> break c in CNF: c b^{1, 369}_2 ∨ -b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ -p_369 ∨ break c in DIMACS: 2267 -2268 2269 -369 1162 0 c 2-1 --> 1 c (-b^{1, 369}_2 ∧ b^{1, 369}_1 ∧ -b^{1, 369}_0 ∧ -p_369) -> (-b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ b^{1, 370}_0) c in CNF: c b^{1, 369}_2 ∨ -b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ p_369 ∨ -b^{1, 370}_2 c b^{1, 369}_2 ∨ -b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ p_369 ∨ -b^{1, 370}_1 c b^{1, 369}_2 ∨ -b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ p_369 ∨ b^{1, 370}_0 c in DIMACS: 2267 -2268 2269 369 -2270 0 2267 -2268 2269 369 -2271 0 2267 -2268 2269 369 2272 0 c 1-1 --> 0 c (-b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ b^{1, 369}_0 ∧ -p_369) -> (-b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ -b^{1, 370}_0) c in CNF: c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ p_369 ∨ -b^{1, 370}_2 c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ p_369 ∨ -b^{1, 370}_1 c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ p_369 ∨ -b^{1, 370}_0 c in DIMACS: 2267 2268 -2269 369 -2270 0 2267 2268 -2269 369 -2271 0 2267 2268 -2269 369 -2272 0 c 0-1 --> -1 c (-b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ -b^{1, 369}_0 ∧ -p_369) -> ( b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ b^{1, 370}_0) c in CNF: c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ p_369 ∨ b^{1, 370}_2 c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ p_369 ∨ -b^{1, 370}_1 c b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ p_369 ∨ b^{1, 370}_0 c in DIMACS: 2267 2268 2269 369 2270 0 2267 2268 2269 369 -2271 0 2267 2268 2269 369 2272 0 c -1-1 --> -2 c ( b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ b^{1, 369}_0 ∧ -p_369) -> ( b^{1, 370}_2 ∧ b^{1, 370}_1 ∧ -b^{1, 370}_0) c in CNF: c -b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ p_369 ∨ b^{1, 370}_2 c -b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ p_369 ∨ b^{1, 370}_1 c -b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ p_369 ∨ -b^{1, 370}_0 c in DIMACS: -2267 2268 -2269 369 2270 0 -2267 2268 -2269 369 2271 0 -2267 2268 -2269 369 -2272 0 c -2-1 --> break c ( b^{1, 369}_2 ∧ b^{1, 369}_1 ∧ -b^{1, 369}_0 ∧ -p_369) -> break c in CNF: c -b^{1, 369}_2 ∨ -b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ p_369 ∨ break c in DIMACS: -2267 -2268 2269 369 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 369}_2 ∧ -b^{1, 369}_1 ∧ -b^{1, 369}_0 ∧ true) c in CNF: c -b^{1, 369}_2 ∨ b^{1, 369}_1 ∨ b^{1, 369}_0 ∨ false c in DIMACS: -2267 2268 2269 0 c 3 does not represent an automaton state. c -(-b^{1, 369}_2 ∧ b^{1, 369}_1 ∧ b^{1, 369}_0 ∧ true) c in CNF: c b^{1, 369}_2 ∨ -b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ false c in DIMACS: 2267 -2268 -2269 0 c -3 does not represent an automaton state. c -( b^{1, 369}_2 ∧ b^{1, 369}_1 ∧ b^{1, 369}_0 ∧ true) c in CNF: c -b^{1, 369}_2 ∨ -b^{1, 369}_1 ∨ -b^{1, 369}_0 ∨ false c in DIMACS: -2267 -2268 -2269 0 c i = 370 c -2+1 --> -1 c ( b^{1, 370}_2 ∧ b^{1, 370}_1 ∧ -b^{1, 370}_0 ∧ p_370) -> ( b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ b^{1, 371}_0) c in CNF: c -b^{1, 370}_2 ∨ -b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ -p_370 ∨ b^{1, 371}_2 c -b^{1, 370}_2 ∨ -b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ -p_370 ∨ -b^{1, 371}_1 c -b^{1, 370}_2 ∨ -b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ -p_370 ∨ b^{1, 371}_0 c in DIMACS: -2270 -2271 2272 -370 2273 0 -2270 -2271 2272 -370 -2274 0 -2270 -2271 2272 -370 2275 0 c -1+1 --> 0 c ( b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ b^{1, 370}_0 ∧ p_370) -> (-b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ -b^{1, 371}_0) c in CNF: c -b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ -p_370 ∨ -b^{1, 371}_2 c -b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ -p_370 ∨ -b^{1, 371}_1 c -b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ -p_370 ∨ -b^{1, 371}_0 c in DIMACS: -2270 2271 -2272 -370 -2273 0 -2270 2271 -2272 -370 -2274 0 -2270 2271 -2272 -370 -2275 0 c 0+1 --> 1 c (-b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ -b^{1, 370}_0 ∧ p_370) -> (-b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ b^{1, 371}_0) c in CNF: c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ -p_370 ∨ -b^{1, 371}_2 c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ -p_370 ∨ -b^{1, 371}_1 c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ -p_370 ∨ b^{1, 371}_0 c in DIMACS: 2270 2271 2272 -370 -2273 0 2270 2271 2272 -370 -2274 0 2270 2271 2272 -370 2275 0 c 1+1 --> 2 c (-b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ b^{1, 370}_0 ∧ p_370) -> (-b^{1, 371}_2 ∧ b^{1, 371}_1 ∧ -b^{1, 371}_0) c in CNF: c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ -p_370 ∨ -b^{1, 371}_2 c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ -p_370 ∨ b^{1, 371}_1 c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ -p_370 ∨ -b^{1, 371}_0 c in DIMACS: 2270 2271 -2272 -370 -2273 0 2270 2271 -2272 -370 2274 0 2270 2271 -2272 -370 -2275 0 c 2+1 --> break c (-b^{1, 370}_2 ∧ b^{1, 370}_1 ∧ -b^{1, 370}_0 ∧ p_370) -> break c in CNF: c b^{1, 370}_2 ∨ -b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ -p_370 ∨ break c in DIMACS: 2270 -2271 2272 -370 1162 0 c 2-1 --> 1 c (-b^{1, 370}_2 ∧ b^{1, 370}_1 ∧ -b^{1, 370}_0 ∧ -p_370) -> (-b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ b^{1, 371}_0) c in CNF: c b^{1, 370}_2 ∨ -b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ p_370 ∨ -b^{1, 371}_2 c b^{1, 370}_2 ∨ -b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ p_370 ∨ -b^{1, 371}_1 c b^{1, 370}_2 ∨ -b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ p_370 ∨ b^{1, 371}_0 c in DIMACS: 2270 -2271 2272 370 -2273 0 2270 -2271 2272 370 -2274 0 2270 -2271 2272 370 2275 0 c 1-1 --> 0 c (-b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ b^{1, 370}_0 ∧ -p_370) -> (-b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ -b^{1, 371}_0) c in CNF: c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ p_370 ∨ -b^{1, 371}_2 c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ p_370 ∨ -b^{1, 371}_1 c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ p_370 ∨ -b^{1, 371}_0 c in DIMACS: 2270 2271 -2272 370 -2273 0 2270 2271 -2272 370 -2274 0 2270 2271 -2272 370 -2275 0 c 0-1 --> -1 c (-b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ -b^{1, 370}_0 ∧ -p_370) -> ( b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ b^{1, 371}_0) c in CNF: c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ p_370 ∨ b^{1, 371}_2 c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ p_370 ∨ -b^{1, 371}_1 c b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ p_370 ∨ b^{1, 371}_0 c in DIMACS: 2270 2271 2272 370 2273 0 2270 2271 2272 370 -2274 0 2270 2271 2272 370 2275 0 c -1-1 --> -2 c ( b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ b^{1, 370}_0 ∧ -p_370) -> ( b^{1, 371}_2 ∧ b^{1, 371}_1 ∧ -b^{1, 371}_0) c in CNF: c -b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ p_370 ∨ b^{1, 371}_2 c -b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ p_370 ∨ b^{1, 371}_1 c -b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ p_370 ∨ -b^{1, 371}_0 c in DIMACS: -2270 2271 -2272 370 2273 0 -2270 2271 -2272 370 2274 0 -2270 2271 -2272 370 -2275 0 c -2-1 --> break c ( b^{1, 370}_2 ∧ b^{1, 370}_1 ∧ -b^{1, 370}_0 ∧ -p_370) -> break c in CNF: c -b^{1, 370}_2 ∨ -b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ p_370 ∨ break c in DIMACS: -2270 -2271 2272 370 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 370}_2 ∧ -b^{1, 370}_1 ∧ -b^{1, 370}_0 ∧ true) c in CNF: c -b^{1, 370}_2 ∨ b^{1, 370}_1 ∨ b^{1, 370}_0 ∨ false c in DIMACS: -2270 2271 2272 0 c 3 does not represent an automaton state. c -(-b^{1, 370}_2 ∧ b^{1, 370}_1 ∧ b^{1, 370}_0 ∧ true) c in CNF: c b^{1, 370}_2 ∨ -b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ false c in DIMACS: 2270 -2271 -2272 0 c -3 does not represent an automaton state. c -( b^{1, 370}_2 ∧ b^{1, 370}_1 ∧ b^{1, 370}_0 ∧ true) c in CNF: c -b^{1, 370}_2 ∨ -b^{1, 370}_1 ∨ -b^{1, 370}_0 ∨ false c in DIMACS: -2270 -2271 -2272 0 c i = 371 c -2+1 --> -1 c ( b^{1, 371}_2 ∧ b^{1, 371}_1 ∧ -b^{1, 371}_0 ∧ p_371) -> ( b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ b^{1, 372}_0) c in CNF: c -b^{1, 371}_2 ∨ -b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ -p_371 ∨ b^{1, 372}_2 c -b^{1, 371}_2 ∨ -b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ -p_371 ∨ -b^{1, 372}_1 c -b^{1, 371}_2 ∨ -b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ -p_371 ∨ b^{1, 372}_0 c in DIMACS: -2273 -2274 2275 -371 2276 0 -2273 -2274 2275 -371 -2277 0 -2273 -2274 2275 -371 2278 0 c -1+1 --> 0 c ( b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ b^{1, 371}_0 ∧ p_371) -> (-b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ -b^{1, 372}_0) c in CNF: c -b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ -p_371 ∨ -b^{1, 372}_2 c -b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ -p_371 ∨ -b^{1, 372}_1 c -b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ -p_371 ∨ -b^{1, 372}_0 c in DIMACS: -2273 2274 -2275 -371 -2276 0 -2273 2274 -2275 -371 -2277 0 -2273 2274 -2275 -371 -2278 0 c 0+1 --> 1 c (-b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ -b^{1, 371}_0 ∧ p_371) -> (-b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ b^{1, 372}_0) c in CNF: c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ -p_371 ∨ -b^{1, 372}_2 c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ -p_371 ∨ -b^{1, 372}_1 c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ -p_371 ∨ b^{1, 372}_0 c in DIMACS: 2273 2274 2275 -371 -2276 0 2273 2274 2275 -371 -2277 0 2273 2274 2275 -371 2278 0 c 1+1 --> 2 c (-b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ b^{1, 371}_0 ∧ p_371) -> (-b^{1, 372}_2 ∧ b^{1, 372}_1 ∧ -b^{1, 372}_0) c in CNF: c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ -p_371 ∨ -b^{1, 372}_2 c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ -p_371 ∨ b^{1, 372}_1 c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ -p_371 ∨ -b^{1, 372}_0 c in DIMACS: 2273 2274 -2275 -371 -2276 0 2273 2274 -2275 -371 2277 0 2273 2274 -2275 -371 -2278 0 c 2+1 --> break c (-b^{1, 371}_2 ∧ b^{1, 371}_1 ∧ -b^{1, 371}_0 ∧ p_371) -> break c in CNF: c b^{1, 371}_2 ∨ -b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ -p_371 ∨ break c in DIMACS: 2273 -2274 2275 -371 1162 0 c 2-1 --> 1 c (-b^{1, 371}_2 ∧ b^{1, 371}_1 ∧ -b^{1, 371}_0 ∧ -p_371) -> (-b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ b^{1, 372}_0) c in CNF: c b^{1, 371}_2 ∨ -b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ p_371 ∨ -b^{1, 372}_2 c b^{1, 371}_2 ∨ -b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ p_371 ∨ -b^{1, 372}_1 c b^{1, 371}_2 ∨ -b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ p_371 ∨ b^{1, 372}_0 c in DIMACS: 2273 -2274 2275 371 -2276 0 2273 -2274 2275 371 -2277 0 2273 -2274 2275 371 2278 0 c 1-1 --> 0 c (-b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ b^{1, 371}_0 ∧ -p_371) -> (-b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ -b^{1, 372}_0) c in CNF: c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ p_371 ∨ -b^{1, 372}_2 c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ p_371 ∨ -b^{1, 372}_1 c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ p_371 ∨ -b^{1, 372}_0 c in DIMACS: 2273 2274 -2275 371 -2276 0 2273 2274 -2275 371 -2277 0 2273 2274 -2275 371 -2278 0 c 0-1 --> -1 c (-b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ -b^{1, 371}_0 ∧ -p_371) -> ( b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ b^{1, 372}_0) c in CNF: c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ p_371 ∨ b^{1, 372}_2 c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ p_371 ∨ -b^{1, 372}_1 c b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ p_371 ∨ b^{1, 372}_0 c in DIMACS: 2273 2274 2275 371 2276 0 2273 2274 2275 371 -2277 0 2273 2274 2275 371 2278 0 c -1-1 --> -2 c ( b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ b^{1, 371}_0 ∧ -p_371) -> ( b^{1, 372}_2 ∧ b^{1, 372}_1 ∧ -b^{1, 372}_0) c in CNF: c -b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ p_371 ∨ b^{1, 372}_2 c -b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ p_371 ∨ b^{1, 372}_1 c -b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ p_371 ∨ -b^{1, 372}_0 c in DIMACS: -2273 2274 -2275 371 2276 0 -2273 2274 -2275 371 2277 0 -2273 2274 -2275 371 -2278 0 c -2-1 --> break c ( b^{1, 371}_2 ∧ b^{1, 371}_1 ∧ -b^{1, 371}_0 ∧ -p_371) -> break c in CNF: c -b^{1, 371}_2 ∨ -b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ p_371 ∨ break c in DIMACS: -2273 -2274 2275 371 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 371}_2 ∧ -b^{1, 371}_1 ∧ -b^{1, 371}_0 ∧ true) c in CNF: c -b^{1, 371}_2 ∨ b^{1, 371}_1 ∨ b^{1, 371}_0 ∨ false c in DIMACS: -2273 2274 2275 0 c 3 does not represent an automaton state. c -(-b^{1, 371}_2 ∧ b^{1, 371}_1 ∧ b^{1, 371}_0 ∧ true) c in CNF: c b^{1, 371}_2 ∨ -b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ false c in DIMACS: 2273 -2274 -2275 0 c -3 does not represent an automaton state. c -( b^{1, 371}_2 ∧ b^{1, 371}_1 ∧ b^{1, 371}_0 ∧ true) c in CNF: c -b^{1, 371}_2 ∨ -b^{1, 371}_1 ∨ -b^{1, 371}_0 ∨ false c in DIMACS: -2273 -2274 -2275 0 c i = 372 c -2+1 --> -1 c ( b^{1, 372}_2 ∧ b^{1, 372}_1 ∧ -b^{1, 372}_0 ∧ p_372) -> ( b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ b^{1, 373}_0) c in CNF: c -b^{1, 372}_2 ∨ -b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ -p_372 ∨ b^{1, 373}_2 c -b^{1, 372}_2 ∨ -b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ -p_372 ∨ -b^{1, 373}_1 c -b^{1, 372}_2 ∨ -b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ -p_372 ∨ b^{1, 373}_0 c in DIMACS: -2276 -2277 2278 -372 2279 0 -2276 -2277 2278 -372 -2280 0 -2276 -2277 2278 -372 2281 0 c -1+1 --> 0 c ( b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ b^{1, 372}_0 ∧ p_372) -> (-b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ -b^{1, 373}_0) c in CNF: c -b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ -p_372 ∨ -b^{1, 373}_2 c -b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ -p_372 ∨ -b^{1, 373}_1 c -b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ -p_372 ∨ -b^{1, 373}_0 c in DIMACS: -2276 2277 -2278 -372 -2279 0 -2276 2277 -2278 -372 -2280 0 -2276 2277 -2278 -372 -2281 0 c 0+1 --> 1 c (-b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ -b^{1, 372}_0 ∧ p_372) -> (-b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ b^{1, 373}_0) c in CNF: c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ -p_372 ∨ -b^{1, 373}_2 c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ -p_372 ∨ -b^{1, 373}_1 c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ -p_372 ∨ b^{1, 373}_0 c in DIMACS: 2276 2277 2278 -372 -2279 0 2276 2277 2278 -372 -2280 0 2276 2277 2278 -372 2281 0 c 1+1 --> 2 c (-b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ b^{1, 372}_0 ∧ p_372) -> (-b^{1, 373}_2 ∧ b^{1, 373}_1 ∧ -b^{1, 373}_0) c in CNF: c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ -p_372 ∨ -b^{1, 373}_2 c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ -p_372 ∨ b^{1, 373}_1 c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ -p_372 ∨ -b^{1, 373}_0 c in DIMACS: 2276 2277 -2278 -372 -2279 0 2276 2277 -2278 -372 2280 0 2276 2277 -2278 -372 -2281 0 c 2+1 --> break c (-b^{1, 372}_2 ∧ b^{1, 372}_1 ∧ -b^{1, 372}_0 ∧ p_372) -> break c in CNF: c b^{1, 372}_2 ∨ -b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ -p_372 ∨ break c in DIMACS: 2276 -2277 2278 -372 1162 0 c 2-1 --> 1 c (-b^{1, 372}_2 ∧ b^{1, 372}_1 ∧ -b^{1, 372}_0 ∧ -p_372) -> (-b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ b^{1, 373}_0) c in CNF: c b^{1, 372}_2 ∨ -b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ p_372 ∨ -b^{1, 373}_2 c b^{1, 372}_2 ∨ -b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ p_372 ∨ -b^{1, 373}_1 c b^{1, 372}_2 ∨ -b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ p_372 ∨ b^{1, 373}_0 c in DIMACS: 2276 -2277 2278 372 -2279 0 2276 -2277 2278 372 -2280 0 2276 -2277 2278 372 2281 0 c 1-1 --> 0 c (-b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ b^{1, 372}_0 ∧ -p_372) -> (-b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ -b^{1, 373}_0) c in CNF: c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ p_372 ∨ -b^{1, 373}_2 c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ p_372 ∨ -b^{1, 373}_1 c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ p_372 ∨ -b^{1, 373}_0 c in DIMACS: 2276 2277 -2278 372 -2279 0 2276 2277 -2278 372 -2280 0 2276 2277 -2278 372 -2281 0 c 0-1 --> -1 c (-b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ -b^{1, 372}_0 ∧ -p_372) -> ( b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ b^{1, 373}_0) c in CNF: c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ p_372 ∨ b^{1, 373}_2 c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ p_372 ∨ -b^{1, 373}_1 c b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ p_372 ∨ b^{1, 373}_0 c in DIMACS: 2276 2277 2278 372 2279 0 2276 2277 2278 372 -2280 0 2276 2277 2278 372 2281 0 c -1-1 --> -2 c ( b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ b^{1, 372}_0 ∧ -p_372) -> ( b^{1, 373}_2 ∧ b^{1, 373}_1 ∧ -b^{1, 373}_0) c in CNF: c -b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ p_372 ∨ b^{1, 373}_2 c -b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ p_372 ∨ b^{1, 373}_1 c -b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ p_372 ∨ -b^{1, 373}_0 c in DIMACS: -2276 2277 -2278 372 2279 0 -2276 2277 -2278 372 2280 0 -2276 2277 -2278 372 -2281 0 c -2-1 --> break c ( b^{1, 372}_2 ∧ b^{1, 372}_1 ∧ -b^{1, 372}_0 ∧ -p_372) -> break c in CNF: c -b^{1, 372}_2 ∨ -b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ p_372 ∨ break c in DIMACS: -2276 -2277 2278 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 372}_2 ∧ -b^{1, 372}_1 ∧ -b^{1, 372}_0 ∧ true) c in CNF: c -b^{1, 372}_2 ∨ b^{1, 372}_1 ∨ b^{1, 372}_0 ∨ false c in DIMACS: -2276 2277 2278 0 c 3 does not represent an automaton state. c -(-b^{1, 372}_2 ∧ b^{1, 372}_1 ∧ b^{1, 372}_0 ∧ true) c in CNF: c b^{1, 372}_2 ∨ -b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ false c in DIMACS: 2276 -2277 -2278 0 c -3 does not represent an automaton state. c -( b^{1, 372}_2 ∧ b^{1, 372}_1 ∧ b^{1, 372}_0 ∧ true) c in CNF: c -b^{1, 372}_2 ∨ -b^{1, 372}_1 ∨ -b^{1, 372}_0 ∨ false c in DIMACS: -2276 -2277 -2278 0 c i = 373 c -2+1 --> -1 c ( b^{1, 373}_2 ∧ b^{1, 373}_1 ∧ -b^{1, 373}_0 ∧ p_373) -> ( b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ b^{1, 374}_0) c in CNF: c -b^{1, 373}_2 ∨ -b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ -p_373 ∨ b^{1, 374}_2 c -b^{1, 373}_2 ∨ -b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ -p_373 ∨ -b^{1, 374}_1 c -b^{1, 373}_2 ∨ -b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ -p_373 ∨ b^{1, 374}_0 c in DIMACS: -2279 -2280 2281 -373 2282 0 -2279 -2280 2281 -373 -2283 0 -2279 -2280 2281 -373 2284 0 c -1+1 --> 0 c ( b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ b^{1, 373}_0 ∧ p_373) -> (-b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ -b^{1, 374}_0) c in CNF: c -b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ -p_373 ∨ -b^{1, 374}_2 c -b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ -p_373 ∨ -b^{1, 374}_1 c -b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ -p_373 ∨ -b^{1, 374}_0 c in DIMACS: -2279 2280 -2281 -373 -2282 0 -2279 2280 -2281 -373 -2283 0 -2279 2280 -2281 -373 -2284 0 c 0+1 --> 1 c (-b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ -b^{1, 373}_0 ∧ p_373) -> (-b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ b^{1, 374}_0) c in CNF: c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ -p_373 ∨ -b^{1, 374}_2 c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ -p_373 ∨ -b^{1, 374}_1 c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ -p_373 ∨ b^{1, 374}_0 c in DIMACS: 2279 2280 2281 -373 -2282 0 2279 2280 2281 -373 -2283 0 2279 2280 2281 -373 2284 0 c 1+1 --> 2 c (-b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ b^{1, 373}_0 ∧ p_373) -> (-b^{1, 374}_2 ∧ b^{1, 374}_1 ∧ -b^{1, 374}_0) c in CNF: c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ -p_373 ∨ -b^{1, 374}_2 c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ -p_373 ∨ b^{1, 374}_1 c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ -p_373 ∨ -b^{1, 374}_0 c in DIMACS: 2279 2280 -2281 -373 -2282 0 2279 2280 -2281 -373 2283 0 2279 2280 -2281 -373 -2284 0 c 2+1 --> break c (-b^{1, 373}_2 ∧ b^{1, 373}_1 ∧ -b^{1, 373}_0 ∧ p_373) -> break c in CNF: c b^{1, 373}_2 ∨ -b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ -p_373 ∨ break c in DIMACS: 2279 -2280 2281 -373 1162 0 c 2-1 --> 1 c (-b^{1, 373}_2 ∧ b^{1, 373}_1 ∧ -b^{1, 373}_0 ∧ -p_373) -> (-b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ b^{1, 374}_0) c in CNF: c b^{1, 373}_2 ∨ -b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ p_373 ∨ -b^{1, 374}_2 c b^{1, 373}_2 ∨ -b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ p_373 ∨ -b^{1, 374}_1 c b^{1, 373}_2 ∨ -b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ p_373 ∨ b^{1, 374}_0 c in DIMACS: 2279 -2280 2281 373 -2282 0 2279 -2280 2281 373 -2283 0 2279 -2280 2281 373 2284 0 c 1-1 --> 0 c (-b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ b^{1, 373}_0 ∧ -p_373) -> (-b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ -b^{1, 374}_0) c in CNF: c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ p_373 ∨ -b^{1, 374}_2 c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ p_373 ∨ -b^{1, 374}_1 c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ p_373 ∨ -b^{1, 374}_0 c in DIMACS: 2279 2280 -2281 373 -2282 0 2279 2280 -2281 373 -2283 0 2279 2280 -2281 373 -2284 0 c 0-1 --> -1 c (-b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ -b^{1, 373}_0 ∧ -p_373) -> ( b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ b^{1, 374}_0) c in CNF: c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ p_373 ∨ b^{1, 374}_2 c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ p_373 ∨ -b^{1, 374}_1 c b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ p_373 ∨ b^{1, 374}_0 c in DIMACS: 2279 2280 2281 373 2282 0 2279 2280 2281 373 -2283 0 2279 2280 2281 373 2284 0 c -1-1 --> -2 c ( b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ b^{1, 373}_0 ∧ -p_373) -> ( b^{1, 374}_2 ∧ b^{1, 374}_1 ∧ -b^{1, 374}_0) c in CNF: c -b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ p_373 ∨ b^{1, 374}_2 c -b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ p_373 ∨ b^{1, 374}_1 c -b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ p_373 ∨ -b^{1, 374}_0 c in DIMACS: -2279 2280 -2281 373 2282 0 -2279 2280 -2281 373 2283 0 -2279 2280 -2281 373 -2284 0 c -2-1 --> break c ( b^{1, 373}_2 ∧ b^{1, 373}_1 ∧ -b^{1, 373}_0 ∧ -p_373) -> break c in CNF: c -b^{1, 373}_2 ∨ -b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ p_373 ∨ break c in DIMACS: -2279 -2280 2281 373 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 373}_2 ∧ -b^{1, 373}_1 ∧ -b^{1, 373}_0 ∧ true) c in CNF: c -b^{1, 373}_2 ∨ b^{1, 373}_1 ∨ b^{1, 373}_0 ∨ false c in DIMACS: -2279 2280 2281 0 c 3 does not represent an automaton state. c -(-b^{1, 373}_2 ∧ b^{1, 373}_1 ∧ b^{1, 373}_0 ∧ true) c in CNF: c b^{1, 373}_2 ∨ -b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ false c in DIMACS: 2279 -2280 -2281 0 c -3 does not represent an automaton state. c -( b^{1, 373}_2 ∧ b^{1, 373}_1 ∧ b^{1, 373}_0 ∧ true) c in CNF: c -b^{1, 373}_2 ∨ -b^{1, 373}_1 ∨ -b^{1, 373}_0 ∨ false c in DIMACS: -2279 -2280 -2281 0 c i = 374 c -2+1 --> -1 c ( b^{1, 374}_2 ∧ b^{1, 374}_1 ∧ -b^{1, 374}_0 ∧ p_374) -> ( b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ b^{1, 375}_0) c in CNF: c -b^{1, 374}_2 ∨ -b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ -p_374 ∨ b^{1, 375}_2 c -b^{1, 374}_2 ∨ -b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ -p_374 ∨ -b^{1, 375}_1 c -b^{1, 374}_2 ∨ -b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ -p_374 ∨ b^{1, 375}_0 c in DIMACS: -2282 -2283 2284 -374 2285 0 -2282 -2283 2284 -374 -2286 0 -2282 -2283 2284 -374 2287 0 c -1+1 --> 0 c ( b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ b^{1, 374}_0 ∧ p_374) -> (-b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ -b^{1, 375}_0) c in CNF: c -b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ -p_374 ∨ -b^{1, 375}_2 c -b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ -p_374 ∨ -b^{1, 375}_1 c -b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ -p_374 ∨ -b^{1, 375}_0 c in DIMACS: -2282 2283 -2284 -374 -2285 0 -2282 2283 -2284 -374 -2286 0 -2282 2283 -2284 -374 -2287 0 c 0+1 --> 1 c (-b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ -b^{1, 374}_0 ∧ p_374) -> (-b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ b^{1, 375}_0) c in CNF: c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ -p_374 ∨ -b^{1, 375}_2 c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ -p_374 ∨ -b^{1, 375}_1 c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ -p_374 ∨ b^{1, 375}_0 c in DIMACS: 2282 2283 2284 -374 -2285 0 2282 2283 2284 -374 -2286 0 2282 2283 2284 -374 2287 0 c 1+1 --> 2 c (-b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ b^{1, 374}_0 ∧ p_374) -> (-b^{1, 375}_2 ∧ b^{1, 375}_1 ∧ -b^{1, 375}_0) c in CNF: c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ -p_374 ∨ -b^{1, 375}_2 c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ -p_374 ∨ b^{1, 375}_1 c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ -p_374 ∨ -b^{1, 375}_0 c in DIMACS: 2282 2283 -2284 -374 -2285 0 2282 2283 -2284 -374 2286 0 2282 2283 -2284 -374 -2287 0 c 2+1 --> break c (-b^{1, 374}_2 ∧ b^{1, 374}_1 ∧ -b^{1, 374}_0 ∧ p_374) -> break c in CNF: c b^{1, 374}_2 ∨ -b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ -p_374 ∨ break c in DIMACS: 2282 -2283 2284 -374 1162 0 c 2-1 --> 1 c (-b^{1, 374}_2 ∧ b^{1, 374}_1 ∧ -b^{1, 374}_0 ∧ -p_374) -> (-b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ b^{1, 375}_0) c in CNF: c b^{1, 374}_2 ∨ -b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ p_374 ∨ -b^{1, 375}_2 c b^{1, 374}_2 ∨ -b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ p_374 ∨ -b^{1, 375}_1 c b^{1, 374}_2 ∨ -b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ p_374 ∨ b^{1, 375}_0 c in DIMACS: 2282 -2283 2284 374 -2285 0 2282 -2283 2284 374 -2286 0 2282 -2283 2284 374 2287 0 c 1-1 --> 0 c (-b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ b^{1, 374}_0 ∧ -p_374) -> (-b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ -b^{1, 375}_0) c in CNF: c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ p_374 ∨ -b^{1, 375}_2 c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ p_374 ∨ -b^{1, 375}_1 c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ p_374 ∨ -b^{1, 375}_0 c in DIMACS: 2282 2283 -2284 374 -2285 0 2282 2283 -2284 374 -2286 0 2282 2283 -2284 374 -2287 0 c 0-1 --> -1 c (-b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ -b^{1, 374}_0 ∧ -p_374) -> ( b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ b^{1, 375}_0) c in CNF: c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ p_374 ∨ b^{1, 375}_2 c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ p_374 ∨ -b^{1, 375}_1 c b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ p_374 ∨ b^{1, 375}_0 c in DIMACS: 2282 2283 2284 374 2285 0 2282 2283 2284 374 -2286 0 2282 2283 2284 374 2287 0 c -1-1 --> -2 c ( b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ b^{1, 374}_0 ∧ -p_374) -> ( b^{1, 375}_2 ∧ b^{1, 375}_1 ∧ -b^{1, 375}_0) c in CNF: c -b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ p_374 ∨ b^{1, 375}_2 c -b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ p_374 ∨ b^{1, 375}_1 c -b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ p_374 ∨ -b^{1, 375}_0 c in DIMACS: -2282 2283 -2284 374 2285 0 -2282 2283 -2284 374 2286 0 -2282 2283 -2284 374 -2287 0 c -2-1 --> break c ( b^{1, 374}_2 ∧ b^{1, 374}_1 ∧ -b^{1, 374}_0 ∧ -p_374) -> break c in CNF: c -b^{1, 374}_2 ∨ -b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ p_374 ∨ break c in DIMACS: -2282 -2283 2284 374 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 374}_2 ∧ -b^{1, 374}_1 ∧ -b^{1, 374}_0 ∧ true) c in CNF: c -b^{1, 374}_2 ∨ b^{1, 374}_1 ∨ b^{1, 374}_0 ∨ false c in DIMACS: -2282 2283 2284 0 c 3 does not represent an automaton state. c -(-b^{1, 374}_2 ∧ b^{1, 374}_1 ∧ b^{1, 374}_0 ∧ true) c in CNF: c b^{1, 374}_2 ∨ -b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ false c in DIMACS: 2282 -2283 -2284 0 c -3 does not represent an automaton state. c -( b^{1, 374}_2 ∧ b^{1, 374}_1 ∧ b^{1, 374}_0 ∧ true) c in CNF: c -b^{1, 374}_2 ∨ -b^{1, 374}_1 ∨ -b^{1, 374}_0 ∨ false c in DIMACS: -2282 -2283 -2284 0 c i = 375 c -2+1 --> -1 c ( b^{1, 375}_2 ∧ b^{1, 375}_1 ∧ -b^{1, 375}_0 ∧ p_375) -> ( b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ b^{1, 376}_0) c in CNF: c -b^{1, 375}_2 ∨ -b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ -p_375 ∨ b^{1, 376}_2 c -b^{1, 375}_2 ∨ -b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ -p_375 ∨ -b^{1, 376}_1 c -b^{1, 375}_2 ∨ -b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ -p_375 ∨ b^{1, 376}_0 c in DIMACS: -2285 -2286 2287 -375 2288 0 -2285 -2286 2287 -375 -2289 0 -2285 -2286 2287 -375 2290 0 c -1+1 --> 0 c ( b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ b^{1, 375}_0 ∧ p_375) -> (-b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ -b^{1, 376}_0) c in CNF: c -b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ -p_375 ∨ -b^{1, 376}_2 c -b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ -p_375 ∨ -b^{1, 376}_1 c -b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ -p_375 ∨ -b^{1, 376}_0 c in DIMACS: -2285 2286 -2287 -375 -2288 0 -2285 2286 -2287 -375 -2289 0 -2285 2286 -2287 -375 -2290 0 c 0+1 --> 1 c (-b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ -b^{1, 375}_0 ∧ p_375) -> (-b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ b^{1, 376}_0) c in CNF: c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ -p_375 ∨ -b^{1, 376}_2 c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ -p_375 ∨ -b^{1, 376}_1 c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ -p_375 ∨ b^{1, 376}_0 c in DIMACS: 2285 2286 2287 -375 -2288 0 2285 2286 2287 -375 -2289 0 2285 2286 2287 -375 2290 0 c 1+1 --> 2 c (-b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ b^{1, 375}_0 ∧ p_375) -> (-b^{1, 376}_2 ∧ b^{1, 376}_1 ∧ -b^{1, 376}_0) c in CNF: c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ -p_375 ∨ -b^{1, 376}_2 c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ -p_375 ∨ b^{1, 376}_1 c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ -p_375 ∨ -b^{1, 376}_0 c in DIMACS: 2285 2286 -2287 -375 -2288 0 2285 2286 -2287 -375 2289 0 2285 2286 -2287 -375 -2290 0 c 2+1 --> break c (-b^{1, 375}_2 ∧ b^{1, 375}_1 ∧ -b^{1, 375}_0 ∧ p_375) -> break c in CNF: c b^{1, 375}_2 ∨ -b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ -p_375 ∨ break c in DIMACS: 2285 -2286 2287 -375 1162 0 c 2-1 --> 1 c (-b^{1, 375}_2 ∧ b^{1, 375}_1 ∧ -b^{1, 375}_0 ∧ -p_375) -> (-b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ b^{1, 376}_0) c in CNF: c b^{1, 375}_2 ∨ -b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ p_375 ∨ -b^{1, 376}_2 c b^{1, 375}_2 ∨ -b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ p_375 ∨ -b^{1, 376}_1 c b^{1, 375}_2 ∨ -b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ p_375 ∨ b^{1, 376}_0 c in DIMACS: 2285 -2286 2287 375 -2288 0 2285 -2286 2287 375 -2289 0 2285 -2286 2287 375 2290 0 c 1-1 --> 0 c (-b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ b^{1, 375}_0 ∧ -p_375) -> (-b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ -b^{1, 376}_0) c in CNF: c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ p_375 ∨ -b^{1, 376}_2 c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ p_375 ∨ -b^{1, 376}_1 c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ p_375 ∨ -b^{1, 376}_0 c in DIMACS: 2285 2286 -2287 375 -2288 0 2285 2286 -2287 375 -2289 0 2285 2286 -2287 375 -2290 0 c 0-1 --> -1 c (-b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ -b^{1, 375}_0 ∧ -p_375) -> ( b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ b^{1, 376}_0) c in CNF: c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ p_375 ∨ b^{1, 376}_2 c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ p_375 ∨ -b^{1, 376}_1 c b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ p_375 ∨ b^{1, 376}_0 c in DIMACS: 2285 2286 2287 375 2288 0 2285 2286 2287 375 -2289 0 2285 2286 2287 375 2290 0 c -1-1 --> -2 c ( b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ b^{1, 375}_0 ∧ -p_375) -> ( b^{1, 376}_2 ∧ b^{1, 376}_1 ∧ -b^{1, 376}_0) c in CNF: c -b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ p_375 ∨ b^{1, 376}_2 c -b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ p_375 ∨ b^{1, 376}_1 c -b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ p_375 ∨ -b^{1, 376}_0 c in DIMACS: -2285 2286 -2287 375 2288 0 -2285 2286 -2287 375 2289 0 -2285 2286 -2287 375 -2290 0 c -2-1 --> break c ( b^{1, 375}_2 ∧ b^{1, 375}_1 ∧ -b^{1, 375}_0 ∧ -p_375) -> break c in CNF: c -b^{1, 375}_2 ∨ -b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ p_375 ∨ break c in DIMACS: -2285 -2286 2287 375 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 375}_2 ∧ -b^{1, 375}_1 ∧ -b^{1, 375}_0 ∧ true) c in CNF: c -b^{1, 375}_2 ∨ b^{1, 375}_1 ∨ b^{1, 375}_0 ∨ false c in DIMACS: -2285 2286 2287 0 c 3 does not represent an automaton state. c -(-b^{1, 375}_2 ∧ b^{1, 375}_1 ∧ b^{1, 375}_0 ∧ true) c in CNF: c b^{1, 375}_2 ∨ -b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ false c in DIMACS: 2285 -2286 -2287 0 c -3 does not represent an automaton state. c -( b^{1, 375}_2 ∧ b^{1, 375}_1 ∧ b^{1, 375}_0 ∧ true) c in CNF: c -b^{1, 375}_2 ∨ -b^{1, 375}_1 ∨ -b^{1, 375}_0 ∨ false c in DIMACS: -2285 -2286 -2287 0 c i = 376 c -2+1 --> -1 c ( b^{1, 376}_2 ∧ b^{1, 376}_1 ∧ -b^{1, 376}_0 ∧ p_376) -> ( b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ b^{1, 377}_0) c in CNF: c -b^{1, 376}_2 ∨ -b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ -p_376 ∨ b^{1, 377}_2 c -b^{1, 376}_2 ∨ -b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ -p_376 ∨ -b^{1, 377}_1 c -b^{1, 376}_2 ∨ -b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ -p_376 ∨ b^{1, 377}_0 c in DIMACS: -2288 -2289 2290 -376 2291 0 -2288 -2289 2290 -376 -2292 0 -2288 -2289 2290 -376 2293 0 c -1+1 --> 0 c ( b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ b^{1, 376}_0 ∧ p_376) -> (-b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ -b^{1, 377}_0) c in CNF: c -b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ -p_376 ∨ -b^{1, 377}_2 c -b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ -p_376 ∨ -b^{1, 377}_1 c -b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ -p_376 ∨ -b^{1, 377}_0 c in DIMACS: -2288 2289 -2290 -376 -2291 0 -2288 2289 -2290 -376 -2292 0 -2288 2289 -2290 -376 -2293 0 c 0+1 --> 1 c (-b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ -b^{1, 376}_0 ∧ p_376) -> (-b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ b^{1, 377}_0) c in CNF: c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ -p_376 ∨ -b^{1, 377}_2 c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ -p_376 ∨ -b^{1, 377}_1 c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ -p_376 ∨ b^{1, 377}_0 c in DIMACS: 2288 2289 2290 -376 -2291 0 2288 2289 2290 -376 -2292 0 2288 2289 2290 -376 2293 0 c 1+1 --> 2 c (-b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ b^{1, 376}_0 ∧ p_376) -> (-b^{1, 377}_2 ∧ b^{1, 377}_1 ∧ -b^{1, 377}_0) c in CNF: c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ -p_376 ∨ -b^{1, 377}_2 c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ -p_376 ∨ b^{1, 377}_1 c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ -p_376 ∨ -b^{1, 377}_0 c in DIMACS: 2288 2289 -2290 -376 -2291 0 2288 2289 -2290 -376 2292 0 2288 2289 -2290 -376 -2293 0 c 2+1 --> break c (-b^{1, 376}_2 ∧ b^{1, 376}_1 ∧ -b^{1, 376}_0 ∧ p_376) -> break c in CNF: c b^{1, 376}_2 ∨ -b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ -p_376 ∨ break c in DIMACS: 2288 -2289 2290 -376 1162 0 c 2-1 --> 1 c (-b^{1, 376}_2 ∧ b^{1, 376}_1 ∧ -b^{1, 376}_0 ∧ -p_376) -> (-b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ b^{1, 377}_0) c in CNF: c b^{1, 376}_2 ∨ -b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ p_376 ∨ -b^{1, 377}_2 c b^{1, 376}_2 ∨ -b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ p_376 ∨ -b^{1, 377}_1 c b^{1, 376}_2 ∨ -b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ p_376 ∨ b^{1, 377}_0 c in DIMACS: 2288 -2289 2290 376 -2291 0 2288 -2289 2290 376 -2292 0 2288 -2289 2290 376 2293 0 c 1-1 --> 0 c (-b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ b^{1, 376}_0 ∧ -p_376) -> (-b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ -b^{1, 377}_0) c in CNF: c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ p_376 ∨ -b^{1, 377}_2 c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ p_376 ∨ -b^{1, 377}_1 c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ p_376 ∨ -b^{1, 377}_0 c in DIMACS: 2288 2289 -2290 376 -2291 0 2288 2289 -2290 376 -2292 0 2288 2289 -2290 376 -2293 0 c 0-1 --> -1 c (-b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ -b^{1, 376}_0 ∧ -p_376) -> ( b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ b^{1, 377}_0) c in CNF: c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ p_376 ∨ b^{1, 377}_2 c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ p_376 ∨ -b^{1, 377}_1 c b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ p_376 ∨ b^{1, 377}_0 c in DIMACS: 2288 2289 2290 376 2291 0 2288 2289 2290 376 -2292 0 2288 2289 2290 376 2293 0 c -1-1 --> -2 c ( b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ b^{1, 376}_0 ∧ -p_376) -> ( b^{1, 377}_2 ∧ b^{1, 377}_1 ∧ -b^{1, 377}_0) c in CNF: c -b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ p_376 ∨ b^{1, 377}_2 c -b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ p_376 ∨ b^{1, 377}_1 c -b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ p_376 ∨ -b^{1, 377}_0 c in DIMACS: -2288 2289 -2290 376 2291 0 -2288 2289 -2290 376 2292 0 -2288 2289 -2290 376 -2293 0 c -2-1 --> break c ( b^{1, 376}_2 ∧ b^{1, 376}_1 ∧ -b^{1, 376}_0 ∧ -p_376) -> break c in CNF: c -b^{1, 376}_2 ∨ -b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ p_376 ∨ break c in DIMACS: -2288 -2289 2290 376 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 376}_2 ∧ -b^{1, 376}_1 ∧ -b^{1, 376}_0 ∧ true) c in CNF: c -b^{1, 376}_2 ∨ b^{1, 376}_1 ∨ b^{1, 376}_0 ∨ false c in DIMACS: -2288 2289 2290 0 c 3 does not represent an automaton state. c -(-b^{1, 376}_2 ∧ b^{1, 376}_1 ∧ b^{1, 376}_0 ∧ true) c in CNF: c b^{1, 376}_2 ∨ -b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ false c in DIMACS: 2288 -2289 -2290 0 c -3 does not represent an automaton state. c -( b^{1, 376}_2 ∧ b^{1, 376}_1 ∧ b^{1, 376}_0 ∧ true) c in CNF: c -b^{1, 376}_2 ∨ -b^{1, 376}_1 ∨ -b^{1, 376}_0 ∨ false c in DIMACS: -2288 -2289 -2290 0 c i = 377 c -2+1 --> -1 c ( b^{1, 377}_2 ∧ b^{1, 377}_1 ∧ -b^{1, 377}_0 ∧ p_377) -> ( b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ b^{1, 378}_0) c in CNF: c -b^{1, 377}_2 ∨ -b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ -p_377 ∨ b^{1, 378}_2 c -b^{1, 377}_2 ∨ -b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ -p_377 ∨ -b^{1, 378}_1 c -b^{1, 377}_2 ∨ -b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ -p_377 ∨ b^{1, 378}_0 c in DIMACS: -2291 -2292 2293 -377 2294 0 -2291 -2292 2293 -377 -2295 0 -2291 -2292 2293 -377 2296 0 c -1+1 --> 0 c ( b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ b^{1, 377}_0 ∧ p_377) -> (-b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ -b^{1, 378}_0) c in CNF: c -b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ -p_377 ∨ -b^{1, 378}_2 c -b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ -p_377 ∨ -b^{1, 378}_1 c -b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ -p_377 ∨ -b^{1, 378}_0 c in DIMACS: -2291 2292 -2293 -377 -2294 0 -2291 2292 -2293 -377 -2295 0 -2291 2292 -2293 -377 -2296 0 c 0+1 --> 1 c (-b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ -b^{1, 377}_0 ∧ p_377) -> (-b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ b^{1, 378}_0) c in CNF: c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ -p_377 ∨ -b^{1, 378}_2 c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ -p_377 ∨ -b^{1, 378}_1 c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ -p_377 ∨ b^{1, 378}_0 c in DIMACS: 2291 2292 2293 -377 -2294 0 2291 2292 2293 -377 -2295 0 2291 2292 2293 -377 2296 0 c 1+1 --> 2 c (-b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ b^{1, 377}_0 ∧ p_377) -> (-b^{1, 378}_2 ∧ b^{1, 378}_1 ∧ -b^{1, 378}_0) c in CNF: c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ -p_377 ∨ -b^{1, 378}_2 c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ -p_377 ∨ b^{1, 378}_1 c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ -p_377 ∨ -b^{1, 378}_0 c in DIMACS: 2291 2292 -2293 -377 -2294 0 2291 2292 -2293 -377 2295 0 2291 2292 -2293 -377 -2296 0 c 2+1 --> break c (-b^{1, 377}_2 ∧ b^{1, 377}_1 ∧ -b^{1, 377}_0 ∧ p_377) -> break c in CNF: c b^{1, 377}_2 ∨ -b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ -p_377 ∨ break c in DIMACS: 2291 -2292 2293 -377 1162 0 c 2-1 --> 1 c (-b^{1, 377}_2 ∧ b^{1, 377}_1 ∧ -b^{1, 377}_0 ∧ -p_377) -> (-b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ b^{1, 378}_0) c in CNF: c b^{1, 377}_2 ∨ -b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ p_377 ∨ -b^{1, 378}_2 c b^{1, 377}_2 ∨ -b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ p_377 ∨ -b^{1, 378}_1 c b^{1, 377}_2 ∨ -b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ p_377 ∨ b^{1, 378}_0 c in DIMACS: 2291 -2292 2293 377 -2294 0 2291 -2292 2293 377 -2295 0 2291 -2292 2293 377 2296 0 c 1-1 --> 0 c (-b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ b^{1, 377}_0 ∧ -p_377) -> (-b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ -b^{1, 378}_0) c in CNF: c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ p_377 ∨ -b^{1, 378}_2 c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ p_377 ∨ -b^{1, 378}_1 c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ p_377 ∨ -b^{1, 378}_0 c in DIMACS: 2291 2292 -2293 377 -2294 0 2291 2292 -2293 377 -2295 0 2291 2292 -2293 377 -2296 0 c 0-1 --> -1 c (-b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ -b^{1, 377}_0 ∧ -p_377) -> ( b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ b^{1, 378}_0) c in CNF: c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ p_377 ∨ b^{1, 378}_2 c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ p_377 ∨ -b^{1, 378}_1 c b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ p_377 ∨ b^{1, 378}_0 c in DIMACS: 2291 2292 2293 377 2294 0 2291 2292 2293 377 -2295 0 2291 2292 2293 377 2296 0 c -1-1 --> -2 c ( b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ b^{1, 377}_0 ∧ -p_377) -> ( b^{1, 378}_2 ∧ b^{1, 378}_1 ∧ -b^{1, 378}_0) c in CNF: c -b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ p_377 ∨ b^{1, 378}_2 c -b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ p_377 ∨ b^{1, 378}_1 c -b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ p_377 ∨ -b^{1, 378}_0 c in DIMACS: -2291 2292 -2293 377 2294 0 -2291 2292 -2293 377 2295 0 -2291 2292 -2293 377 -2296 0 c -2-1 --> break c ( b^{1, 377}_2 ∧ b^{1, 377}_1 ∧ -b^{1, 377}_0 ∧ -p_377) -> break c in CNF: c -b^{1, 377}_2 ∨ -b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ p_377 ∨ break c in DIMACS: -2291 -2292 2293 377 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 377}_2 ∧ -b^{1, 377}_1 ∧ -b^{1, 377}_0 ∧ true) c in CNF: c -b^{1, 377}_2 ∨ b^{1, 377}_1 ∨ b^{1, 377}_0 ∨ false c in DIMACS: -2291 2292 2293 0 c 3 does not represent an automaton state. c -(-b^{1, 377}_2 ∧ b^{1, 377}_1 ∧ b^{1, 377}_0 ∧ true) c in CNF: c b^{1, 377}_2 ∨ -b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ false c in DIMACS: 2291 -2292 -2293 0 c -3 does not represent an automaton state. c -( b^{1, 377}_2 ∧ b^{1, 377}_1 ∧ b^{1, 377}_0 ∧ true) c in CNF: c -b^{1, 377}_2 ∨ -b^{1, 377}_1 ∨ -b^{1, 377}_0 ∨ false c in DIMACS: -2291 -2292 -2293 0 c i = 378 c -2+1 --> -1 c ( b^{1, 378}_2 ∧ b^{1, 378}_1 ∧ -b^{1, 378}_0 ∧ p_378) -> ( b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ b^{1, 379}_0) c in CNF: c -b^{1, 378}_2 ∨ -b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ -p_378 ∨ b^{1, 379}_2 c -b^{1, 378}_2 ∨ -b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ -p_378 ∨ -b^{1, 379}_1 c -b^{1, 378}_2 ∨ -b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ -p_378 ∨ b^{1, 379}_0 c in DIMACS: -2294 -2295 2296 -378 2297 0 -2294 -2295 2296 -378 -2298 0 -2294 -2295 2296 -378 2299 0 c -1+1 --> 0 c ( b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ b^{1, 378}_0 ∧ p_378) -> (-b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ -b^{1, 379}_0) c in CNF: c -b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ -p_378 ∨ -b^{1, 379}_2 c -b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ -p_378 ∨ -b^{1, 379}_1 c -b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ -p_378 ∨ -b^{1, 379}_0 c in DIMACS: -2294 2295 -2296 -378 -2297 0 -2294 2295 -2296 -378 -2298 0 -2294 2295 -2296 -378 -2299 0 c 0+1 --> 1 c (-b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ -b^{1, 378}_0 ∧ p_378) -> (-b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ b^{1, 379}_0) c in CNF: c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ -p_378 ∨ -b^{1, 379}_2 c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ -p_378 ∨ -b^{1, 379}_1 c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ -p_378 ∨ b^{1, 379}_0 c in DIMACS: 2294 2295 2296 -378 -2297 0 2294 2295 2296 -378 -2298 0 2294 2295 2296 -378 2299 0 c 1+1 --> 2 c (-b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ b^{1, 378}_0 ∧ p_378) -> (-b^{1, 379}_2 ∧ b^{1, 379}_1 ∧ -b^{1, 379}_0) c in CNF: c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ -p_378 ∨ -b^{1, 379}_2 c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ -p_378 ∨ b^{1, 379}_1 c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ -p_378 ∨ -b^{1, 379}_0 c in DIMACS: 2294 2295 -2296 -378 -2297 0 2294 2295 -2296 -378 2298 0 2294 2295 -2296 -378 -2299 0 c 2+1 --> break c (-b^{1, 378}_2 ∧ b^{1, 378}_1 ∧ -b^{1, 378}_0 ∧ p_378) -> break c in CNF: c b^{1, 378}_2 ∨ -b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ -p_378 ∨ break c in DIMACS: 2294 -2295 2296 -378 1162 0 c 2-1 --> 1 c (-b^{1, 378}_2 ∧ b^{1, 378}_1 ∧ -b^{1, 378}_0 ∧ -p_378) -> (-b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ b^{1, 379}_0) c in CNF: c b^{1, 378}_2 ∨ -b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ p_378 ∨ -b^{1, 379}_2 c b^{1, 378}_2 ∨ -b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ p_378 ∨ -b^{1, 379}_1 c b^{1, 378}_2 ∨ -b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ p_378 ∨ b^{1, 379}_0 c in DIMACS: 2294 -2295 2296 378 -2297 0 2294 -2295 2296 378 -2298 0 2294 -2295 2296 378 2299 0 c 1-1 --> 0 c (-b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ b^{1, 378}_0 ∧ -p_378) -> (-b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ -b^{1, 379}_0) c in CNF: c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ p_378 ∨ -b^{1, 379}_2 c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ p_378 ∨ -b^{1, 379}_1 c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ p_378 ∨ -b^{1, 379}_0 c in DIMACS: 2294 2295 -2296 378 -2297 0 2294 2295 -2296 378 -2298 0 2294 2295 -2296 378 -2299 0 c 0-1 --> -1 c (-b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ -b^{1, 378}_0 ∧ -p_378) -> ( b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ b^{1, 379}_0) c in CNF: c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ p_378 ∨ b^{1, 379}_2 c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ p_378 ∨ -b^{1, 379}_1 c b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ p_378 ∨ b^{1, 379}_0 c in DIMACS: 2294 2295 2296 378 2297 0 2294 2295 2296 378 -2298 0 2294 2295 2296 378 2299 0 c -1-1 --> -2 c ( b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ b^{1, 378}_0 ∧ -p_378) -> ( b^{1, 379}_2 ∧ b^{1, 379}_1 ∧ -b^{1, 379}_0) c in CNF: c -b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ p_378 ∨ b^{1, 379}_2 c -b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ p_378 ∨ b^{1, 379}_1 c -b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ p_378 ∨ -b^{1, 379}_0 c in DIMACS: -2294 2295 -2296 378 2297 0 -2294 2295 -2296 378 2298 0 -2294 2295 -2296 378 -2299 0 c -2-1 --> break c ( b^{1, 378}_2 ∧ b^{1, 378}_1 ∧ -b^{1, 378}_0 ∧ -p_378) -> break c in CNF: c -b^{1, 378}_2 ∨ -b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ p_378 ∨ break c in DIMACS: -2294 -2295 2296 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 378}_2 ∧ -b^{1, 378}_1 ∧ -b^{1, 378}_0 ∧ true) c in CNF: c -b^{1, 378}_2 ∨ b^{1, 378}_1 ∨ b^{1, 378}_0 ∨ false c in DIMACS: -2294 2295 2296 0 c 3 does not represent an automaton state. c -(-b^{1, 378}_2 ∧ b^{1, 378}_1 ∧ b^{1, 378}_0 ∧ true) c in CNF: c b^{1, 378}_2 ∨ -b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ false c in DIMACS: 2294 -2295 -2296 0 c -3 does not represent an automaton state. c -( b^{1, 378}_2 ∧ b^{1, 378}_1 ∧ b^{1, 378}_0 ∧ true) c in CNF: c -b^{1, 378}_2 ∨ -b^{1, 378}_1 ∨ -b^{1, 378}_0 ∨ false c in DIMACS: -2294 -2295 -2296 0 c i = 379 c -2+1 --> -1 c ( b^{1, 379}_2 ∧ b^{1, 379}_1 ∧ -b^{1, 379}_0 ∧ p_379) -> ( b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ b^{1, 380}_0) c in CNF: c -b^{1, 379}_2 ∨ -b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ -p_379 ∨ b^{1, 380}_2 c -b^{1, 379}_2 ∨ -b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ -p_379 ∨ -b^{1, 380}_1 c -b^{1, 379}_2 ∨ -b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ -p_379 ∨ b^{1, 380}_0 c in DIMACS: -2297 -2298 2299 -379 2300 0 -2297 -2298 2299 -379 -2301 0 -2297 -2298 2299 -379 2302 0 c -1+1 --> 0 c ( b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ b^{1, 379}_0 ∧ p_379) -> (-b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ -b^{1, 380}_0) c in CNF: c -b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ -p_379 ∨ -b^{1, 380}_2 c -b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ -p_379 ∨ -b^{1, 380}_1 c -b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ -p_379 ∨ -b^{1, 380}_0 c in DIMACS: -2297 2298 -2299 -379 -2300 0 -2297 2298 -2299 -379 -2301 0 -2297 2298 -2299 -379 -2302 0 c 0+1 --> 1 c (-b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ -b^{1, 379}_0 ∧ p_379) -> (-b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ b^{1, 380}_0) c in CNF: c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ -p_379 ∨ -b^{1, 380}_2 c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ -p_379 ∨ -b^{1, 380}_1 c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ -p_379 ∨ b^{1, 380}_0 c in DIMACS: 2297 2298 2299 -379 -2300 0 2297 2298 2299 -379 -2301 0 2297 2298 2299 -379 2302 0 c 1+1 --> 2 c (-b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ b^{1, 379}_0 ∧ p_379) -> (-b^{1, 380}_2 ∧ b^{1, 380}_1 ∧ -b^{1, 380}_0) c in CNF: c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ -p_379 ∨ -b^{1, 380}_2 c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ -p_379 ∨ b^{1, 380}_1 c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ -p_379 ∨ -b^{1, 380}_0 c in DIMACS: 2297 2298 -2299 -379 -2300 0 2297 2298 -2299 -379 2301 0 2297 2298 -2299 -379 -2302 0 c 2+1 --> break c (-b^{1, 379}_2 ∧ b^{1, 379}_1 ∧ -b^{1, 379}_0 ∧ p_379) -> break c in CNF: c b^{1, 379}_2 ∨ -b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ -p_379 ∨ break c in DIMACS: 2297 -2298 2299 -379 1162 0 c 2-1 --> 1 c (-b^{1, 379}_2 ∧ b^{1, 379}_1 ∧ -b^{1, 379}_0 ∧ -p_379) -> (-b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ b^{1, 380}_0) c in CNF: c b^{1, 379}_2 ∨ -b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ p_379 ∨ -b^{1, 380}_2 c b^{1, 379}_2 ∨ -b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ p_379 ∨ -b^{1, 380}_1 c b^{1, 379}_2 ∨ -b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ p_379 ∨ b^{1, 380}_0 c in DIMACS: 2297 -2298 2299 379 -2300 0 2297 -2298 2299 379 -2301 0 2297 -2298 2299 379 2302 0 c 1-1 --> 0 c (-b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ b^{1, 379}_0 ∧ -p_379) -> (-b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ -b^{1, 380}_0) c in CNF: c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ p_379 ∨ -b^{1, 380}_2 c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ p_379 ∨ -b^{1, 380}_1 c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ p_379 ∨ -b^{1, 380}_0 c in DIMACS: 2297 2298 -2299 379 -2300 0 2297 2298 -2299 379 -2301 0 2297 2298 -2299 379 -2302 0 c 0-1 --> -1 c (-b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ -b^{1, 379}_0 ∧ -p_379) -> ( b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ b^{1, 380}_0) c in CNF: c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ p_379 ∨ b^{1, 380}_2 c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ p_379 ∨ -b^{1, 380}_1 c b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ p_379 ∨ b^{1, 380}_0 c in DIMACS: 2297 2298 2299 379 2300 0 2297 2298 2299 379 -2301 0 2297 2298 2299 379 2302 0 c -1-1 --> -2 c ( b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ b^{1, 379}_0 ∧ -p_379) -> ( b^{1, 380}_2 ∧ b^{1, 380}_1 ∧ -b^{1, 380}_0) c in CNF: c -b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ p_379 ∨ b^{1, 380}_2 c -b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ p_379 ∨ b^{1, 380}_1 c -b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ p_379 ∨ -b^{1, 380}_0 c in DIMACS: -2297 2298 -2299 379 2300 0 -2297 2298 -2299 379 2301 0 -2297 2298 -2299 379 -2302 0 c -2-1 --> break c ( b^{1, 379}_2 ∧ b^{1, 379}_1 ∧ -b^{1, 379}_0 ∧ -p_379) -> break c in CNF: c -b^{1, 379}_2 ∨ -b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ p_379 ∨ break c in DIMACS: -2297 -2298 2299 379 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 379}_2 ∧ -b^{1, 379}_1 ∧ -b^{1, 379}_0 ∧ true) c in CNF: c -b^{1, 379}_2 ∨ b^{1, 379}_1 ∨ b^{1, 379}_0 ∨ false c in DIMACS: -2297 2298 2299 0 c 3 does not represent an automaton state. c -(-b^{1, 379}_2 ∧ b^{1, 379}_1 ∧ b^{1, 379}_0 ∧ true) c in CNF: c b^{1, 379}_2 ∨ -b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ false c in DIMACS: 2297 -2298 -2299 0 c -3 does not represent an automaton state. c -( b^{1, 379}_2 ∧ b^{1, 379}_1 ∧ b^{1, 379}_0 ∧ true) c in CNF: c -b^{1, 379}_2 ∨ -b^{1, 379}_1 ∨ -b^{1, 379}_0 ∨ false c in DIMACS: -2297 -2298 -2299 0 c i = 380 c -2+1 --> -1 c ( b^{1, 380}_2 ∧ b^{1, 380}_1 ∧ -b^{1, 380}_0 ∧ p_380) -> ( b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ b^{1, 381}_0) c in CNF: c -b^{1, 380}_2 ∨ -b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ -p_380 ∨ b^{1, 381}_2 c -b^{1, 380}_2 ∨ -b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ -p_380 ∨ -b^{1, 381}_1 c -b^{1, 380}_2 ∨ -b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ -p_380 ∨ b^{1, 381}_0 c in DIMACS: -2300 -2301 2302 -380 2303 0 -2300 -2301 2302 -380 -2304 0 -2300 -2301 2302 -380 2305 0 c -1+1 --> 0 c ( b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ b^{1, 380}_0 ∧ p_380) -> (-b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ -b^{1, 381}_0) c in CNF: c -b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ -p_380 ∨ -b^{1, 381}_2 c -b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ -p_380 ∨ -b^{1, 381}_1 c -b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ -p_380 ∨ -b^{1, 381}_0 c in DIMACS: -2300 2301 -2302 -380 -2303 0 -2300 2301 -2302 -380 -2304 0 -2300 2301 -2302 -380 -2305 0 c 0+1 --> 1 c (-b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ -b^{1, 380}_0 ∧ p_380) -> (-b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ b^{1, 381}_0) c in CNF: c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ -p_380 ∨ -b^{1, 381}_2 c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ -p_380 ∨ -b^{1, 381}_1 c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ -p_380 ∨ b^{1, 381}_0 c in DIMACS: 2300 2301 2302 -380 -2303 0 2300 2301 2302 -380 -2304 0 2300 2301 2302 -380 2305 0 c 1+1 --> 2 c (-b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ b^{1, 380}_0 ∧ p_380) -> (-b^{1, 381}_2 ∧ b^{1, 381}_1 ∧ -b^{1, 381}_0) c in CNF: c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ -p_380 ∨ -b^{1, 381}_2 c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ -p_380 ∨ b^{1, 381}_1 c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ -p_380 ∨ -b^{1, 381}_0 c in DIMACS: 2300 2301 -2302 -380 -2303 0 2300 2301 -2302 -380 2304 0 2300 2301 -2302 -380 -2305 0 c 2+1 --> break c (-b^{1, 380}_2 ∧ b^{1, 380}_1 ∧ -b^{1, 380}_0 ∧ p_380) -> break c in CNF: c b^{1, 380}_2 ∨ -b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ -p_380 ∨ break c in DIMACS: 2300 -2301 2302 -380 1162 0 c 2-1 --> 1 c (-b^{1, 380}_2 ∧ b^{1, 380}_1 ∧ -b^{1, 380}_0 ∧ -p_380) -> (-b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ b^{1, 381}_0) c in CNF: c b^{1, 380}_2 ∨ -b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ p_380 ∨ -b^{1, 381}_2 c b^{1, 380}_2 ∨ -b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ p_380 ∨ -b^{1, 381}_1 c b^{1, 380}_2 ∨ -b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ p_380 ∨ b^{1, 381}_0 c in DIMACS: 2300 -2301 2302 380 -2303 0 2300 -2301 2302 380 -2304 0 2300 -2301 2302 380 2305 0 c 1-1 --> 0 c (-b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ b^{1, 380}_0 ∧ -p_380) -> (-b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ -b^{1, 381}_0) c in CNF: c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ p_380 ∨ -b^{1, 381}_2 c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ p_380 ∨ -b^{1, 381}_1 c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ p_380 ∨ -b^{1, 381}_0 c in DIMACS: 2300 2301 -2302 380 -2303 0 2300 2301 -2302 380 -2304 0 2300 2301 -2302 380 -2305 0 c 0-1 --> -1 c (-b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ -b^{1, 380}_0 ∧ -p_380) -> ( b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ b^{1, 381}_0) c in CNF: c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ p_380 ∨ b^{1, 381}_2 c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ p_380 ∨ -b^{1, 381}_1 c b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ p_380 ∨ b^{1, 381}_0 c in DIMACS: 2300 2301 2302 380 2303 0 2300 2301 2302 380 -2304 0 2300 2301 2302 380 2305 0 c -1-1 --> -2 c ( b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ b^{1, 380}_0 ∧ -p_380) -> ( b^{1, 381}_2 ∧ b^{1, 381}_1 ∧ -b^{1, 381}_0) c in CNF: c -b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ p_380 ∨ b^{1, 381}_2 c -b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ p_380 ∨ b^{1, 381}_1 c -b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ p_380 ∨ -b^{1, 381}_0 c in DIMACS: -2300 2301 -2302 380 2303 0 -2300 2301 -2302 380 2304 0 -2300 2301 -2302 380 -2305 0 c -2-1 --> break c ( b^{1, 380}_2 ∧ b^{1, 380}_1 ∧ -b^{1, 380}_0 ∧ -p_380) -> break c in CNF: c -b^{1, 380}_2 ∨ -b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ p_380 ∨ break c in DIMACS: -2300 -2301 2302 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 380}_2 ∧ -b^{1, 380}_1 ∧ -b^{1, 380}_0 ∧ true) c in CNF: c -b^{1, 380}_2 ∨ b^{1, 380}_1 ∨ b^{1, 380}_0 ∨ false c in DIMACS: -2300 2301 2302 0 c 3 does not represent an automaton state. c -(-b^{1, 380}_2 ∧ b^{1, 380}_1 ∧ b^{1, 380}_0 ∧ true) c in CNF: c b^{1, 380}_2 ∨ -b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ false c in DIMACS: 2300 -2301 -2302 0 c -3 does not represent an automaton state. c -( b^{1, 380}_2 ∧ b^{1, 380}_1 ∧ b^{1, 380}_0 ∧ true) c in CNF: c -b^{1, 380}_2 ∨ -b^{1, 380}_1 ∨ -b^{1, 380}_0 ∨ false c in DIMACS: -2300 -2301 -2302 0 c i = 381 c -2+1 --> -1 c ( b^{1, 381}_2 ∧ b^{1, 381}_1 ∧ -b^{1, 381}_0 ∧ p_381) -> ( b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ b^{1, 382}_0) c in CNF: c -b^{1, 381}_2 ∨ -b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ -p_381 ∨ b^{1, 382}_2 c -b^{1, 381}_2 ∨ -b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ -p_381 ∨ -b^{1, 382}_1 c -b^{1, 381}_2 ∨ -b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ -p_381 ∨ b^{1, 382}_0 c in DIMACS: -2303 -2304 2305 -381 2306 0 -2303 -2304 2305 -381 -2307 0 -2303 -2304 2305 -381 2308 0 c -1+1 --> 0 c ( b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ b^{1, 381}_0 ∧ p_381) -> (-b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ -b^{1, 382}_0) c in CNF: c -b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ -p_381 ∨ -b^{1, 382}_2 c -b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ -p_381 ∨ -b^{1, 382}_1 c -b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ -p_381 ∨ -b^{1, 382}_0 c in DIMACS: -2303 2304 -2305 -381 -2306 0 -2303 2304 -2305 -381 -2307 0 -2303 2304 -2305 -381 -2308 0 c 0+1 --> 1 c (-b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ -b^{1, 381}_0 ∧ p_381) -> (-b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ b^{1, 382}_0) c in CNF: c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ -p_381 ∨ -b^{1, 382}_2 c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ -p_381 ∨ -b^{1, 382}_1 c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ -p_381 ∨ b^{1, 382}_0 c in DIMACS: 2303 2304 2305 -381 -2306 0 2303 2304 2305 -381 -2307 0 2303 2304 2305 -381 2308 0 c 1+1 --> 2 c (-b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ b^{1, 381}_0 ∧ p_381) -> (-b^{1, 382}_2 ∧ b^{1, 382}_1 ∧ -b^{1, 382}_0) c in CNF: c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ -p_381 ∨ -b^{1, 382}_2 c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ -p_381 ∨ b^{1, 382}_1 c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ -p_381 ∨ -b^{1, 382}_0 c in DIMACS: 2303 2304 -2305 -381 -2306 0 2303 2304 -2305 -381 2307 0 2303 2304 -2305 -381 -2308 0 c 2+1 --> break c (-b^{1, 381}_2 ∧ b^{1, 381}_1 ∧ -b^{1, 381}_0 ∧ p_381) -> break c in CNF: c b^{1, 381}_2 ∨ -b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ -p_381 ∨ break c in DIMACS: 2303 -2304 2305 -381 1162 0 c 2-1 --> 1 c (-b^{1, 381}_2 ∧ b^{1, 381}_1 ∧ -b^{1, 381}_0 ∧ -p_381) -> (-b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ b^{1, 382}_0) c in CNF: c b^{1, 381}_2 ∨ -b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ p_381 ∨ -b^{1, 382}_2 c b^{1, 381}_2 ∨ -b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ p_381 ∨ -b^{1, 382}_1 c b^{1, 381}_2 ∨ -b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ p_381 ∨ b^{1, 382}_0 c in DIMACS: 2303 -2304 2305 381 -2306 0 2303 -2304 2305 381 -2307 0 2303 -2304 2305 381 2308 0 c 1-1 --> 0 c (-b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ b^{1, 381}_0 ∧ -p_381) -> (-b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ -b^{1, 382}_0) c in CNF: c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ p_381 ∨ -b^{1, 382}_2 c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ p_381 ∨ -b^{1, 382}_1 c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ p_381 ∨ -b^{1, 382}_0 c in DIMACS: 2303 2304 -2305 381 -2306 0 2303 2304 -2305 381 -2307 0 2303 2304 -2305 381 -2308 0 c 0-1 --> -1 c (-b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ -b^{1, 381}_0 ∧ -p_381) -> ( b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ b^{1, 382}_0) c in CNF: c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ p_381 ∨ b^{1, 382}_2 c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ p_381 ∨ -b^{1, 382}_1 c b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ p_381 ∨ b^{1, 382}_0 c in DIMACS: 2303 2304 2305 381 2306 0 2303 2304 2305 381 -2307 0 2303 2304 2305 381 2308 0 c -1-1 --> -2 c ( b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ b^{1, 381}_0 ∧ -p_381) -> ( b^{1, 382}_2 ∧ b^{1, 382}_1 ∧ -b^{1, 382}_0) c in CNF: c -b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ p_381 ∨ b^{1, 382}_2 c -b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ p_381 ∨ b^{1, 382}_1 c -b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ p_381 ∨ -b^{1, 382}_0 c in DIMACS: -2303 2304 -2305 381 2306 0 -2303 2304 -2305 381 2307 0 -2303 2304 -2305 381 -2308 0 c -2-1 --> break c ( b^{1, 381}_2 ∧ b^{1, 381}_1 ∧ -b^{1, 381}_0 ∧ -p_381) -> break c in CNF: c -b^{1, 381}_2 ∨ -b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ p_381 ∨ break c in DIMACS: -2303 -2304 2305 381 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 381}_2 ∧ -b^{1, 381}_1 ∧ -b^{1, 381}_0 ∧ true) c in CNF: c -b^{1, 381}_2 ∨ b^{1, 381}_1 ∨ b^{1, 381}_0 ∨ false c in DIMACS: -2303 2304 2305 0 c 3 does not represent an automaton state. c -(-b^{1, 381}_2 ∧ b^{1, 381}_1 ∧ b^{1, 381}_0 ∧ true) c in CNF: c b^{1, 381}_2 ∨ -b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ false c in DIMACS: 2303 -2304 -2305 0 c -3 does not represent an automaton state. c -( b^{1, 381}_2 ∧ b^{1, 381}_1 ∧ b^{1, 381}_0 ∧ true) c in CNF: c -b^{1, 381}_2 ∨ -b^{1, 381}_1 ∨ -b^{1, 381}_0 ∨ false c in DIMACS: -2303 -2304 -2305 0 c i = 382 c -2+1 --> -1 c ( b^{1, 382}_2 ∧ b^{1, 382}_1 ∧ -b^{1, 382}_0 ∧ p_382) -> ( b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ b^{1, 383}_0) c in CNF: c -b^{1, 382}_2 ∨ -b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ -p_382 ∨ b^{1, 383}_2 c -b^{1, 382}_2 ∨ -b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ -p_382 ∨ -b^{1, 383}_1 c -b^{1, 382}_2 ∨ -b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ -p_382 ∨ b^{1, 383}_0 c in DIMACS: -2306 -2307 2308 -382 2309 0 -2306 -2307 2308 -382 -2310 0 -2306 -2307 2308 -382 2311 0 c -1+1 --> 0 c ( b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ b^{1, 382}_0 ∧ p_382) -> (-b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ -b^{1, 383}_0) c in CNF: c -b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ -p_382 ∨ -b^{1, 383}_2 c -b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ -p_382 ∨ -b^{1, 383}_1 c -b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ -p_382 ∨ -b^{1, 383}_0 c in DIMACS: -2306 2307 -2308 -382 -2309 0 -2306 2307 -2308 -382 -2310 0 -2306 2307 -2308 -382 -2311 0 c 0+1 --> 1 c (-b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ -b^{1, 382}_0 ∧ p_382) -> (-b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ b^{1, 383}_0) c in CNF: c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ -p_382 ∨ -b^{1, 383}_2 c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ -p_382 ∨ -b^{1, 383}_1 c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ -p_382 ∨ b^{1, 383}_0 c in DIMACS: 2306 2307 2308 -382 -2309 0 2306 2307 2308 -382 -2310 0 2306 2307 2308 -382 2311 0 c 1+1 --> 2 c (-b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ b^{1, 382}_0 ∧ p_382) -> (-b^{1, 383}_2 ∧ b^{1, 383}_1 ∧ -b^{1, 383}_0) c in CNF: c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ -p_382 ∨ -b^{1, 383}_2 c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ -p_382 ∨ b^{1, 383}_1 c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ -p_382 ∨ -b^{1, 383}_0 c in DIMACS: 2306 2307 -2308 -382 -2309 0 2306 2307 -2308 -382 2310 0 2306 2307 -2308 -382 -2311 0 c 2+1 --> break c (-b^{1, 382}_2 ∧ b^{1, 382}_1 ∧ -b^{1, 382}_0 ∧ p_382) -> break c in CNF: c b^{1, 382}_2 ∨ -b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ -p_382 ∨ break c in DIMACS: 2306 -2307 2308 -382 1162 0 c 2-1 --> 1 c (-b^{1, 382}_2 ∧ b^{1, 382}_1 ∧ -b^{1, 382}_0 ∧ -p_382) -> (-b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ b^{1, 383}_0) c in CNF: c b^{1, 382}_2 ∨ -b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ p_382 ∨ -b^{1, 383}_2 c b^{1, 382}_2 ∨ -b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ p_382 ∨ -b^{1, 383}_1 c b^{1, 382}_2 ∨ -b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ p_382 ∨ b^{1, 383}_0 c in DIMACS: 2306 -2307 2308 382 -2309 0 2306 -2307 2308 382 -2310 0 2306 -2307 2308 382 2311 0 c 1-1 --> 0 c (-b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ b^{1, 382}_0 ∧ -p_382) -> (-b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ -b^{1, 383}_0) c in CNF: c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ p_382 ∨ -b^{1, 383}_2 c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ p_382 ∨ -b^{1, 383}_1 c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ p_382 ∨ -b^{1, 383}_0 c in DIMACS: 2306 2307 -2308 382 -2309 0 2306 2307 -2308 382 -2310 0 2306 2307 -2308 382 -2311 0 c 0-1 --> -1 c (-b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ -b^{1, 382}_0 ∧ -p_382) -> ( b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ b^{1, 383}_0) c in CNF: c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ p_382 ∨ b^{1, 383}_2 c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ p_382 ∨ -b^{1, 383}_1 c b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ p_382 ∨ b^{1, 383}_0 c in DIMACS: 2306 2307 2308 382 2309 0 2306 2307 2308 382 -2310 0 2306 2307 2308 382 2311 0 c -1-1 --> -2 c ( b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ b^{1, 382}_0 ∧ -p_382) -> ( b^{1, 383}_2 ∧ b^{1, 383}_1 ∧ -b^{1, 383}_0) c in CNF: c -b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ p_382 ∨ b^{1, 383}_2 c -b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ p_382 ∨ b^{1, 383}_1 c -b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ p_382 ∨ -b^{1, 383}_0 c in DIMACS: -2306 2307 -2308 382 2309 0 -2306 2307 -2308 382 2310 0 -2306 2307 -2308 382 -2311 0 c -2-1 --> break c ( b^{1, 382}_2 ∧ b^{1, 382}_1 ∧ -b^{1, 382}_0 ∧ -p_382) -> break c in CNF: c -b^{1, 382}_2 ∨ -b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ p_382 ∨ break c in DIMACS: -2306 -2307 2308 382 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 382}_2 ∧ -b^{1, 382}_1 ∧ -b^{1, 382}_0 ∧ true) c in CNF: c -b^{1, 382}_2 ∨ b^{1, 382}_1 ∨ b^{1, 382}_0 ∨ false c in DIMACS: -2306 2307 2308 0 c 3 does not represent an automaton state. c -(-b^{1, 382}_2 ∧ b^{1, 382}_1 ∧ b^{1, 382}_0 ∧ true) c in CNF: c b^{1, 382}_2 ∨ -b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ false c in DIMACS: 2306 -2307 -2308 0 c -3 does not represent an automaton state. c -( b^{1, 382}_2 ∧ b^{1, 382}_1 ∧ b^{1, 382}_0 ∧ true) c in CNF: c -b^{1, 382}_2 ∨ -b^{1, 382}_1 ∨ -b^{1, 382}_0 ∨ false c in DIMACS: -2306 -2307 -2308 0 c i = 383 c -2+1 --> -1 c ( b^{1, 383}_2 ∧ b^{1, 383}_1 ∧ -b^{1, 383}_0 ∧ p_383) -> ( b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ b^{1, 384}_0) c in CNF: c -b^{1, 383}_2 ∨ -b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ -p_383 ∨ b^{1, 384}_2 c -b^{1, 383}_2 ∨ -b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ -p_383 ∨ -b^{1, 384}_1 c -b^{1, 383}_2 ∨ -b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ -p_383 ∨ b^{1, 384}_0 c in DIMACS: -2309 -2310 2311 -383 2312 0 -2309 -2310 2311 -383 -2313 0 -2309 -2310 2311 -383 2314 0 c -1+1 --> 0 c ( b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ b^{1, 383}_0 ∧ p_383) -> (-b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ -b^{1, 384}_0) c in CNF: c -b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ -p_383 ∨ -b^{1, 384}_2 c -b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ -p_383 ∨ -b^{1, 384}_1 c -b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ -p_383 ∨ -b^{1, 384}_0 c in DIMACS: -2309 2310 -2311 -383 -2312 0 -2309 2310 -2311 -383 -2313 0 -2309 2310 -2311 -383 -2314 0 c 0+1 --> 1 c (-b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ -b^{1, 383}_0 ∧ p_383) -> (-b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ b^{1, 384}_0) c in CNF: c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ -p_383 ∨ -b^{1, 384}_2 c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ -p_383 ∨ -b^{1, 384}_1 c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ -p_383 ∨ b^{1, 384}_0 c in DIMACS: 2309 2310 2311 -383 -2312 0 2309 2310 2311 -383 -2313 0 2309 2310 2311 -383 2314 0 c 1+1 --> 2 c (-b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ b^{1, 383}_0 ∧ p_383) -> (-b^{1, 384}_2 ∧ b^{1, 384}_1 ∧ -b^{1, 384}_0) c in CNF: c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ -p_383 ∨ -b^{1, 384}_2 c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ -p_383 ∨ b^{1, 384}_1 c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ -p_383 ∨ -b^{1, 384}_0 c in DIMACS: 2309 2310 -2311 -383 -2312 0 2309 2310 -2311 -383 2313 0 2309 2310 -2311 -383 -2314 0 c 2+1 --> break c (-b^{1, 383}_2 ∧ b^{1, 383}_1 ∧ -b^{1, 383}_0 ∧ p_383) -> break c in CNF: c b^{1, 383}_2 ∨ -b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ -p_383 ∨ break c in DIMACS: 2309 -2310 2311 -383 1162 0 c 2-1 --> 1 c (-b^{1, 383}_2 ∧ b^{1, 383}_1 ∧ -b^{1, 383}_0 ∧ -p_383) -> (-b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ b^{1, 384}_0) c in CNF: c b^{1, 383}_2 ∨ -b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ p_383 ∨ -b^{1, 384}_2 c b^{1, 383}_2 ∨ -b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ p_383 ∨ -b^{1, 384}_1 c b^{1, 383}_2 ∨ -b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ p_383 ∨ b^{1, 384}_0 c in DIMACS: 2309 -2310 2311 383 -2312 0 2309 -2310 2311 383 -2313 0 2309 -2310 2311 383 2314 0 c 1-1 --> 0 c (-b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ b^{1, 383}_0 ∧ -p_383) -> (-b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ -b^{1, 384}_0) c in CNF: c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ p_383 ∨ -b^{1, 384}_2 c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ p_383 ∨ -b^{1, 384}_1 c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ p_383 ∨ -b^{1, 384}_0 c in DIMACS: 2309 2310 -2311 383 -2312 0 2309 2310 -2311 383 -2313 0 2309 2310 -2311 383 -2314 0 c 0-1 --> -1 c (-b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ -b^{1, 383}_0 ∧ -p_383) -> ( b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ b^{1, 384}_0) c in CNF: c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ p_383 ∨ b^{1, 384}_2 c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ p_383 ∨ -b^{1, 384}_1 c b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ p_383 ∨ b^{1, 384}_0 c in DIMACS: 2309 2310 2311 383 2312 0 2309 2310 2311 383 -2313 0 2309 2310 2311 383 2314 0 c -1-1 --> -2 c ( b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ b^{1, 383}_0 ∧ -p_383) -> ( b^{1, 384}_2 ∧ b^{1, 384}_1 ∧ -b^{1, 384}_0) c in CNF: c -b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ p_383 ∨ b^{1, 384}_2 c -b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ p_383 ∨ b^{1, 384}_1 c -b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ p_383 ∨ -b^{1, 384}_0 c in DIMACS: -2309 2310 -2311 383 2312 0 -2309 2310 -2311 383 2313 0 -2309 2310 -2311 383 -2314 0 c -2-1 --> break c ( b^{1, 383}_2 ∧ b^{1, 383}_1 ∧ -b^{1, 383}_0 ∧ -p_383) -> break c in CNF: c -b^{1, 383}_2 ∨ -b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ p_383 ∨ break c in DIMACS: -2309 -2310 2311 383 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 383}_2 ∧ -b^{1, 383}_1 ∧ -b^{1, 383}_0 ∧ true) c in CNF: c -b^{1, 383}_2 ∨ b^{1, 383}_1 ∨ b^{1, 383}_0 ∨ false c in DIMACS: -2309 2310 2311 0 c 3 does not represent an automaton state. c -(-b^{1, 383}_2 ∧ b^{1, 383}_1 ∧ b^{1, 383}_0 ∧ true) c in CNF: c b^{1, 383}_2 ∨ -b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ false c in DIMACS: 2309 -2310 -2311 0 c -3 does not represent an automaton state. c -( b^{1, 383}_2 ∧ b^{1, 383}_1 ∧ b^{1, 383}_0 ∧ true) c in CNF: c -b^{1, 383}_2 ∨ -b^{1, 383}_1 ∨ -b^{1, 383}_0 ∨ false c in DIMACS: -2309 -2310 -2311 0 c i = 384 c -2+1 --> -1 c ( b^{1, 384}_2 ∧ b^{1, 384}_1 ∧ -b^{1, 384}_0 ∧ p_384) -> ( b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ b^{1, 385}_0) c in CNF: c -b^{1, 384}_2 ∨ -b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ -p_384 ∨ b^{1, 385}_2 c -b^{1, 384}_2 ∨ -b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ -p_384 ∨ -b^{1, 385}_1 c -b^{1, 384}_2 ∨ -b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ -p_384 ∨ b^{1, 385}_0 c in DIMACS: -2312 -2313 2314 -384 2315 0 -2312 -2313 2314 -384 -2316 0 -2312 -2313 2314 -384 2317 0 c -1+1 --> 0 c ( b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ b^{1, 384}_0 ∧ p_384) -> (-b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ -b^{1, 385}_0) c in CNF: c -b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ -p_384 ∨ -b^{1, 385}_2 c -b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ -p_384 ∨ -b^{1, 385}_1 c -b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ -p_384 ∨ -b^{1, 385}_0 c in DIMACS: -2312 2313 -2314 -384 -2315 0 -2312 2313 -2314 -384 -2316 0 -2312 2313 -2314 -384 -2317 0 c 0+1 --> 1 c (-b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ -b^{1, 384}_0 ∧ p_384) -> (-b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ b^{1, 385}_0) c in CNF: c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ -p_384 ∨ -b^{1, 385}_2 c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ -p_384 ∨ -b^{1, 385}_1 c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ -p_384 ∨ b^{1, 385}_0 c in DIMACS: 2312 2313 2314 -384 -2315 0 2312 2313 2314 -384 -2316 0 2312 2313 2314 -384 2317 0 c 1+1 --> 2 c (-b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ b^{1, 384}_0 ∧ p_384) -> (-b^{1, 385}_2 ∧ b^{1, 385}_1 ∧ -b^{1, 385}_0) c in CNF: c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ -p_384 ∨ -b^{1, 385}_2 c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ -p_384 ∨ b^{1, 385}_1 c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ -p_384 ∨ -b^{1, 385}_0 c in DIMACS: 2312 2313 -2314 -384 -2315 0 2312 2313 -2314 -384 2316 0 2312 2313 -2314 -384 -2317 0 c 2+1 --> break c (-b^{1, 384}_2 ∧ b^{1, 384}_1 ∧ -b^{1, 384}_0 ∧ p_384) -> break c in CNF: c b^{1, 384}_2 ∨ -b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ -p_384 ∨ break c in DIMACS: 2312 -2313 2314 -384 1162 0 c 2-1 --> 1 c (-b^{1, 384}_2 ∧ b^{1, 384}_1 ∧ -b^{1, 384}_0 ∧ -p_384) -> (-b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ b^{1, 385}_0) c in CNF: c b^{1, 384}_2 ∨ -b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ p_384 ∨ -b^{1, 385}_2 c b^{1, 384}_2 ∨ -b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ p_384 ∨ -b^{1, 385}_1 c b^{1, 384}_2 ∨ -b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ p_384 ∨ b^{1, 385}_0 c in DIMACS: 2312 -2313 2314 384 -2315 0 2312 -2313 2314 384 -2316 0 2312 -2313 2314 384 2317 0 c 1-1 --> 0 c (-b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ b^{1, 384}_0 ∧ -p_384) -> (-b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ -b^{1, 385}_0) c in CNF: c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ p_384 ∨ -b^{1, 385}_2 c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ p_384 ∨ -b^{1, 385}_1 c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ p_384 ∨ -b^{1, 385}_0 c in DIMACS: 2312 2313 -2314 384 -2315 0 2312 2313 -2314 384 -2316 0 2312 2313 -2314 384 -2317 0 c 0-1 --> -1 c (-b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ -b^{1, 384}_0 ∧ -p_384) -> ( b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ b^{1, 385}_0) c in CNF: c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ p_384 ∨ b^{1, 385}_2 c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ p_384 ∨ -b^{1, 385}_1 c b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ p_384 ∨ b^{1, 385}_0 c in DIMACS: 2312 2313 2314 384 2315 0 2312 2313 2314 384 -2316 0 2312 2313 2314 384 2317 0 c -1-1 --> -2 c ( b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ b^{1, 384}_0 ∧ -p_384) -> ( b^{1, 385}_2 ∧ b^{1, 385}_1 ∧ -b^{1, 385}_0) c in CNF: c -b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ p_384 ∨ b^{1, 385}_2 c -b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ p_384 ∨ b^{1, 385}_1 c -b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ p_384 ∨ -b^{1, 385}_0 c in DIMACS: -2312 2313 -2314 384 2315 0 -2312 2313 -2314 384 2316 0 -2312 2313 -2314 384 -2317 0 c -2-1 --> break c ( b^{1, 384}_2 ∧ b^{1, 384}_1 ∧ -b^{1, 384}_0 ∧ -p_384) -> break c in CNF: c -b^{1, 384}_2 ∨ -b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ p_384 ∨ break c in DIMACS: -2312 -2313 2314 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 384}_2 ∧ -b^{1, 384}_1 ∧ -b^{1, 384}_0 ∧ true) c in CNF: c -b^{1, 384}_2 ∨ b^{1, 384}_1 ∨ b^{1, 384}_0 ∨ false c in DIMACS: -2312 2313 2314 0 c 3 does not represent an automaton state. c -(-b^{1, 384}_2 ∧ b^{1, 384}_1 ∧ b^{1, 384}_0 ∧ true) c in CNF: c b^{1, 384}_2 ∨ -b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ false c in DIMACS: 2312 -2313 -2314 0 c -3 does not represent an automaton state. c -( b^{1, 384}_2 ∧ b^{1, 384}_1 ∧ b^{1, 384}_0 ∧ true) c in CNF: c -b^{1, 384}_2 ∨ -b^{1, 384}_1 ∨ -b^{1, 384}_0 ∨ false c in DIMACS: -2312 -2313 -2314 0 c i = 385 c -2+1 --> -1 c ( b^{1, 385}_2 ∧ b^{1, 385}_1 ∧ -b^{1, 385}_0 ∧ p_385) -> ( b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ b^{1, 386}_0) c in CNF: c -b^{1, 385}_2 ∨ -b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ -p_385 ∨ b^{1, 386}_2 c -b^{1, 385}_2 ∨ -b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ -p_385 ∨ -b^{1, 386}_1 c -b^{1, 385}_2 ∨ -b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ -p_385 ∨ b^{1, 386}_0 c in DIMACS: -2315 -2316 2317 -385 2318 0 -2315 -2316 2317 -385 -2319 0 -2315 -2316 2317 -385 2320 0 c -1+1 --> 0 c ( b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ b^{1, 385}_0 ∧ p_385) -> (-b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ -b^{1, 386}_0) c in CNF: c -b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ -p_385 ∨ -b^{1, 386}_2 c -b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ -p_385 ∨ -b^{1, 386}_1 c -b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ -p_385 ∨ -b^{1, 386}_0 c in DIMACS: -2315 2316 -2317 -385 -2318 0 -2315 2316 -2317 -385 -2319 0 -2315 2316 -2317 -385 -2320 0 c 0+1 --> 1 c (-b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ -b^{1, 385}_0 ∧ p_385) -> (-b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ b^{1, 386}_0) c in CNF: c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ -p_385 ∨ -b^{1, 386}_2 c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ -p_385 ∨ -b^{1, 386}_1 c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ -p_385 ∨ b^{1, 386}_0 c in DIMACS: 2315 2316 2317 -385 -2318 0 2315 2316 2317 -385 -2319 0 2315 2316 2317 -385 2320 0 c 1+1 --> 2 c (-b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ b^{1, 385}_0 ∧ p_385) -> (-b^{1, 386}_2 ∧ b^{1, 386}_1 ∧ -b^{1, 386}_0) c in CNF: c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ -p_385 ∨ -b^{1, 386}_2 c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ -p_385 ∨ b^{1, 386}_1 c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ -p_385 ∨ -b^{1, 386}_0 c in DIMACS: 2315 2316 -2317 -385 -2318 0 2315 2316 -2317 -385 2319 0 2315 2316 -2317 -385 -2320 0 c 2+1 --> break c (-b^{1, 385}_2 ∧ b^{1, 385}_1 ∧ -b^{1, 385}_0 ∧ p_385) -> break c in CNF: c b^{1, 385}_2 ∨ -b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ -p_385 ∨ break c in DIMACS: 2315 -2316 2317 -385 1162 0 c 2-1 --> 1 c (-b^{1, 385}_2 ∧ b^{1, 385}_1 ∧ -b^{1, 385}_0 ∧ -p_385) -> (-b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ b^{1, 386}_0) c in CNF: c b^{1, 385}_2 ∨ -b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ p_385 ∨ -b^{1, 386}_2 c b^{1, 385}_2 ∨ -b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ p_385 ∨ -b^{1, 386}_1 c b^{1, 385}_2 ∨ -b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ p_385 ∨ b^{1, 386}_0 c in DIMACS: 2315 -2316 2317 385 -2318 0 2315 -2316 2317 385 -2319 0 2315 -2316 2317 385 2320 0 c 1-1 --> 0 c (-b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ b^{1, 385}_0 ∧ -p_385) -> (-b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ -b^{1, 386}_0) c in CNF: c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ p_385 ∨ -b^{1, 386}_2 c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ p_385 ∨ -b^{1, 386}_1 c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ p_385 ∨ -b^{1, 386}_0 c in DIMACS: 2315 2316 -2317 385 -2318 0 2315 2316 -2317 385 -2319 0 2315 2316 -2317 385 -2320 0 c 0-1 --> -1 c (-b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ -b^{1, 385}_0 ∧ -p_385) -> ( b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ b^{1, 386}_0) c in CNF: c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ p_385 ∨ b^{1, 386}_2 c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ p_385 ∨ -b^{1, 386}_1 c b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ p_385 ∨ b^{1, 386}_0 c in DIMACS: 2315 2316 2317 385 2318 0 2315 2316 2317 385 -2319 0 2315 2316 2317 385 2320 0 c -1-1 --> -2 c ( b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ b^{1, 385}_0 ∧ -p_385) -> ( b^{1, 386}_2 ∧ b^{1, 386}_1 ∧ -b^{1, 386}_0) c in CNF: c -b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ p_385 ∨ b^{1, 386}_2 c -b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ p_385 ∨ b^{1, 386}_1 c -b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ p_385 ∨ -b^{1, 386}_0 c in DIMACS: -2315 2316 -2317 385 2318 0 -2315 2316 -2317 385 2319 0 -2315 2316 -2317 385 -2320 0 c -2-1 --> break c ( b^{1, 385}_2 ∧ b^{1, 385}_1 ∧ -b^{1, 385}_0 ∧ -p_385) -> break c in CNF: c -b^{1, 385}_2 ∨ -b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ p_385 ∨ break c in DIMACS: -2315 -2316 2317 385 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 385}_2 ∧ -b^{1, 385}_1 ∧ -b^{1, 385}_0 ∧ true) c in CNF: c -b^{1, 385}_2 ∨ b^{1, 385}_1 ∨ b^{1, 385}_0 ∨ false c in DIMACS: -2315 2316 2317 0 c 3 does not represent an automaton state. c -(-b^{1, 385}_2 ∧ b^{1, 385}_1 ∧ b^{1, 385}_0 ∧ true) c in CNF: c b^{1, 385}_2 ∨ -b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ false c in DIMACS: 2315 -2316 -2317 0 c -3 does not represent an automaton state. c -( b^{1, 385}_2 ∧ b^{1, 385}_1 ∧ b^{1, 385}_0 ∧ true) c in CNF: c -b^{1, 385}_2 ∨ -b^{1, 385}_1 ∨ -b^{1, 385}_0 ∨ false c in DIMACS: -2315 -2316 -2317 0 c i = 386 c -2+1 --> -1 c ( b^{1, 386}_2 ∧ b^{1, 386}_1 ∧ -b^{1, 386}_0 ∧ p_386) -> ( b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ b^{1, 387}_0) c in CNF: c -b^{1, 386}_2 ∨ -b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ -p_386 ∨ b^{1, 387}_2 c -b^{1, 386}_2 ∨ -b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ -p_386 ∨ -b^{1, 387}_1 c -b^{1, 386}_2 ∨ -b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ -p_386 ∨ b^{1, 387}_0 c in DIMACS: -2318 -2319 2320 -386 2321 0 -2318 -2319 2320 -386 -2322 0 -2318 -2319 2320 -386 2323 0 c -1+1 --> 0 c ( b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ b^{1, 386}_0 ∧ p_386) -> (-b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ -b^{1, 387}_0) c in CNF: c -b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ -p_386 ∨ -b^{1, 387}_2 c -b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ -p_386 ∨ -b^{1, 387}_1 c -b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ -p_386 ∨ -b^{1, 387}_0 c in DIMACS: -2318 2319 -2320 -386 -2321 0 -2318 2319 -2320 -386 -2322 0 -2318 2319 -2320 -386 -2323 0 c 0+1 --> 1 c (-b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ -b^{1, 386}_0 ∧ p_386) -> (-b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ b^{1, 387}_0) c in CNF: c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ -p_386 ∨ -b^{1, 387}_2 c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ -p_386 ∨ -b^{1, 387}_1 c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ -p_386 ∨ b^{1, 387}_0 c in DIMACS: 2318 2319 2320 -386 -2321 0 2318 2319 2320 -386 -2322 0 2318 2319 2320 -386 2323 0 c 1+1 --> 2 c (-b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ b^{1, 386}_0 ∧ p_386) -> (-b^{1, 387}_2 ∧ b^{1, 387}_1 ∧ -b^{1, 387}_0) c in CNF: c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ -p_386 ∨ -b^{1, 387}_2 c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ -p_386 ∨ b^{1, 387}_1 c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ -p_386 ∨ -b^{1, 387}_0 c in DIMACS: 2318 2319 -2320 -386 -2321 0 2318 2319 -2320 -386 2322 0 2318 2319 -2320 -386 -2323 0 c 2+1 --> break c (-b^{1, 386}_2 ∧ b^{1, 386}_1 ∧ -b^{1, 386}_0 ∧ p_386) -> break c in CNF: c b^{1, 386}_2 ∨ -b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ -p_386 ∨ break c in DIMACS: 2318 -2319 2320 -386 1162 0 c 2-1 --> 1 c (-b^{1, 386}_2 ∧ b^{1, 386}_1 ∧ -b^{1, 386}_0 ∧ -p_386) -> (-b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ b^{1, 387}_0) c in CNF: c b^{1, 386}_2 ∨ -b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ p_386 ∨ -b^{1, 387}_2 c b^{1, 386}_2 ∨ -b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ p_386 ∨ -b^{1, 387}_1 c b^{1, 386}_2 ∨ -b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ p_386 ∨ b^{1, 387}_0 c in DIMACS: 2318 -2319 2320 386 -2321 0 2318 -2319 2320 386 -2322 0 2318 -2319 2320 386 2323 0 c 1-1 --> 0 c (-b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ b^{1, 386}_0 ∧ -p_386) -> (-b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ -b^{1, 387}_0) c in CNF: c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ p_386 ∨ -b^{1, 387}_2 c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ p_386 ∨ -b^{1, 387}_1 c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ p_386 ∨ -b^{1, 387}_0 c in DIMACS: 2318 2319 -2320 386 -2321 0 2318 2319 -2320 386 -2322 0 2318 2319 -2320 386 -2323 0 c 0-1 --> -1 c (-b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ -b^{1, 386}_0 ∧ -p_386) -> ( b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ b^{1, 387}_0) c in CNF: c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ p_386 ∨ b^{1, 387}_2 c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ p_386 ∨ -b^{1, 387}_1 c b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ p_386 ∨ b^{1, 387}_0 c in DIMACS: 2318 2319 2320 386 2321 0 2318 2319 2320 386 -2322 0 2318 2319 2320 386 2323 0 c -1-1 --> -2 c ( b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ b^{1, 386}_0 ∧ -p_386) -> ( b^{1, 387}_2 ∧ b^{1, 387}_1 ∧ -b^{1, 387}_0) c in CNF: c -b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ p_386 ∨ b^{1, 387}_2 c -b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ p_386 ∨ b^{1, 387}_1 c -b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ p_386 ∨ -b^{1, 387}_0 c in DIMACS: -2318 2319 -2320 386 2321 0 -2318 2319 -2320 386 2322 0 -2318 2319 -2320 386 -2323 0 c -2-1 --> break c ( b^{1, 386}_2 ∧ b^{1, 386}_1 ∧ -b^{1, 386}_0 ∧ -p_386) -> break c in CNF: c -b^{1, 386}_2 ∨ -b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ p_386 ∨ break c in DIMACS: -2318 -2319 2320 386 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 386}_2 ∧ -b^{1, 386}_1 ∧ -b^{1, 386}_0 ∧ true) c in CNF: c -b^{1, 386}_2 ∨ b^{1, 386}_1 ∨ b^{1, 386}_0 ∨ false c in DIMACS: -2318 2319 2320 0 c 3 does not represent an automaton state. c -(-b^{1, 386}_2 ∧ b^{1, 386}_1 ∧ b^{1, 386}_0 ∧ true) c in CNF: c b^{1, 386}_2 ∨ -b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ false c in DIMACS: 2318 -2319 -2320 0 c -3 does not represent an automaton state. c -( b^{1, 386}_2 ∧ b^{1, 386}_1 ∧ b^{1, 386}_0 ∧ true) c in CNF: c -b^{1, 386}_2 ∨ -b^{1, 386}_1 ∨ -b^{1, 386}_0 ∨ false c in DIMACS: -2318 -2319 -2320 0 c i = 387 c -2+1 --> -1 c ( b^{1, 387}_2 ∧ b^{1, 387}_1 ∧ -b^{1, 387}_0 ∧ p_387) -> ( b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ b^{1, 388}_0) c in CNF: c -b^{1, 387}_2 ∨ -b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ -p_387 ∨ b^{1, 388}_2 c -b^{1, 387}_2 ∨ -b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ -p_387 ∨ -b^{1, 388}_1 c -b^{1, 387}_2 ∨ -b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ -p_387 ∨ b^{1, 388}_0 c in DIMACS: -2321 -2322 2323 -387 2324 0 -2321 -2322 2323 -387 -2325 0 -2321 -2322 2323 -387 2326 0 c -1+1 --> 0 c ( b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ b^{1, 387}_0 ∧ p_387) -> (-b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ -b^{1, 388}_0) c in CNF: c -b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ -p_387 ∨ -b^{1, 388}_2 c -b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ -p_387 ∨ -b^{1, 388}_1 c -b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ -p_387 ∨ -b^{1, 388}_0 c in DIMACS: -2321 2322 -2323 -387 -2324 0 -2321 2322 -2323 -387 -2325 0 -2321 2322 -2323 -387 -2326 0 c 0+1 --> 1 c (-b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ -b^{1, 387}_0 ∧ p_387) -> (-b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ b^{1, 388}_0) c in CNF: c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ -p_387 ∨ -b^{1, 388}_2 c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ -p_387 ∨ -b^{1, 388}_1 c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ -p_387 ∨ b^{1, 388}_0 c in DIMACS: 2321 2322 2323 -387 -2324 0 2321 2322 2323 -387 -2325 0 2321 2322 2323 -387 2326 0 c 1+1 --> 2 c (-b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ b^{1, 387}_0 ∧ p_387) -> (-b^{1, 388}_2 ∧ b^{1, 388}_1 ∧ -b^{1, 388}_0) c in CNF: c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ -p_387 ∨ -b^{1, 388}_2 c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ -p_387 ∨ b^{1, 388}_1 c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ -p_387 ∨ -b^{1, 388}_0 c in DIMACS: 2321 2322 -2323 -387 -2324 0 2321 2322 -2323 -387 2325 0 2321 2322 -2323 -387 -2326 0 c 2+1 --> break c (-b^{1, 387}_2 ∧ b^{1, 387}_1 ∧ -b^{1, 387}_0 ∧ p_387) -> break c in CNF: c b^{1, 387}_2 ∨ -b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ -p_387 ∨ break c in DIMACS: 2321 -2322 2323 -387 1162 0 c 2-1 --> 1 c (-b^{1, 387}_2 ∧ b^{1, 387}_1 ∧ -b^{1, 387}_0 ∧ -p_387) -> (-b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ b^{1, 388}_0) c in CNF: c b^{1, 387}_2 ∨ -b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ p_387 ∨ -b^{1, 388}_2 c b^{1, 387}_2 ∨ -b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ p_387 ∨ -b^{1, 388}_1 c b^{1, 387}_2 ∨ -b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ p_387 ∨ b^{1, 388}_0 c in DIMACS: 2321 -2322 2323 387 -2324 0 2321 -2322 2323 387 -2325 0 2321 -2322 2323 387 2326 0 c 1-1 --> 0 c (-b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ b^{1, 387}_0 ∧ -p_387) -> (-b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ -b^{1, 388}_0) c in CNF: c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ p_387 ∨ -b^{1, 388}_2 c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ p_387 ∨ -b^{1, 388}_1 c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ p_387 ∨ -b^{1, 388}_0 c in DIMACS: 2321 2322 -2323 387 -2324 0 2321 2322 -2323 387 -2325 0 2321 2322 -2323 387 -2326 0 c 0-1 --> -1 c (-b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ -b^{1, 387}_0 ∧ -p_387) -> ( b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ b^{1, 388}_0) c in CNF: c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ p_387 ∨ b^{1, 388}_2 c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ p_387 ∨ -b^{1, 388}_1 c b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ p_387 ∨ b^{1, 388}_0 c in DIMACS: 2321 2322 2323 387 2324 0 2321 2322 2323 387 -2325 0 2321 2322 2323 387 2326 0 c -1-1 --> -2 c ( b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ b^{1, 387}_0 ∧ -p_387) -> ( b^{1, 388}_2 ∧ b^{1, 388}_1 ∧ -b^{1, 388}_0) c in CNF: c -b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ p_387 ∨ b^{1, 388}_2 c -b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ p_387 ∨ b^{1, 388}_1 c -b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ p_387 ∨ -b^{1, 388}_0 c in DIMACS: -2321 2322 -2323 387 2324 0 -2321 2322 -2323 387 2325 0 -2321 2322 -2323 387 -2326 0 c -2-1 --> break c ( b^{1, 387}_2 ∧ b^{1, 387}_1 ∧ -b^{1, 387}_0 ∧ -p_387) -> break c in CNF: c -b^{1, 387}_2 ∨ -b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ p_387 ∨ break c in DIMACS: -2321 -2322 2323 387 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 387}_2 ∧ -b^{1, 387}_1 ∧ -b^{1, 387}_0 ∧ true) c in CNF: c -b^{1, 387}_2 ∨ b^{1, 387}_1 ∨ b^{1, 387}_0 ∨ false c in DIMACS: -2321 2322 2323 0 c 3 does not represent an automaton state. c -(-b^{1, 387}_2 ∧ b^{1, 387}_1 ∧ b^{1, 387}_0 ∧ true) c in CNF: c b^{1, 387}_2 ∨ -b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ false c in DIMACS: 2321 -2322 -2323 0 c -3 does not represent an automaton state. c -( b^{1, 387}_2 ∧ b^{1, 387}_1 ∧ b^{1, 387}_0 ∧ true) c in CNF: c -b^{1, 387}_2 ∨ -b^{1, 387}_1 ∨ -b^{1, 387}_0 ∨ false c in DIMACS: -2321 -2322 -2323 0 c i = 388 c -2+1 --> -1 c ( b^{1, 388}_2 ∧ b^{1, 388}_1 ∧ -b^{1, 388}_0 ∧ p_388) -> ( b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ b^{1, 389}_0) c in CNF: c -b^{1, 388}_2 ∨ -b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ -p_388 ∨ b^{1, 389}_2 c -b^{1, 388}_2 ∨ -b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ -p_388 ∨ -b^{1, 389}_1 c -b^{1, 388}_2 ∨ -b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ -p_388 ∨ b^{1, 389}_0 c in DIMACS: -2324 -2325 2326 -388 2327 0 -2324 -2325 2326 -388 -2328 0 -2324 -2325 2326 -388 2329 0 c -1+1 --> 0 c ( b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ b^{1, 388}_0 ∧ p_388) -> (-b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ -b^{1, 389}_0) c in CNF: c -b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ -p_388 ∨ -b^{1, 389}_2 c -b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ -p_388 ∨ -b^{1, 389}_1 c -b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ -p_388 ∨ -b^{1, 389}_0 c in DIMACS: -2324 2325 -2326 -388 -2327 0 -2324 2325 -2326 -388 -2328 0 -2324 2325 -2326 -388 -2329 0 c 0+1 --> 1 c (-b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ -b^{1, 388}_0 ∧ p_388) -> (-b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ b^{1, 389}_0) c in CNF: c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ -p_388 ∨ -b^{1, 389}_2 c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ -p_388 ∨ -b^{1, 389}_1 c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ -p_388 ∨ b^{1, 389}_0 c in DIMACS: 2324 2325 2326 -388 -2327 0 2324 2325 2326 -388 -2328 0 2324 2325 2326 -388 2329 0 c 1+1 --> 2 c (-b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ b^{1, 388}_0 ∧ p_388) -> (-b^{1, 389}_2 ∧ b^{1, 389}_1 ∧ -b^{1, 389}_0) c in CNF: c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ -p_388 ∨ -b^{1, 389}_2 c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ -p_388 ∨ b^{1, 389}_1 c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ -p_388 ∨ -b^{1, 389}_0 c in DIMACS: 2324 2325 -2326 -388 -2327 0 2324 2325 -2326 -388 2328 0 2324 2325 -2326 -388 -2329 0 c 2+1 --> break c (-b^{1, 388}_2 ∧ b^{1, 388}_1 ∧ -b^{1, 388}_0 ∧ p_388) -> break c in CNF: c b^{1, 388}_2 ∨ -b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ -p_388 ∨ break c in DIMACS: 2324 -2325 2326 -388 1162 0 c 2-1 --> 1 c (-b^{1, 388}_2 ∧ b^{1, 388}_1 ∧ -b^{1, 388}_0 ∧ -p_388) -> (-b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ b^{1, 389}_0) c in CNF: c b^{1, 388}_2 ∨ -b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ p_388 ∨ -b^{1, 389}_2 c b^{1, 388}_2 ∨ -b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ p_388 ∨ -b^{1, 389}_1 c b^{1, 388}_2 ∨ -b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ p_388 ∨ b^{1, 389}_0 c in DIMACS: 2324 -2325 2326 388 -2327 0 2324 -2325 2326 388 -2328 0 2324 -2325 2326 388 2329 0 c 1-1 --> 0 c (-b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ b^{1, 388}_0 ∧ -p_388) -> (-b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ -b^{1, 389}_0) c in CNF: c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ p_388 ∨ -b^{1, 389}_2 c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ p_388 ∨ -b^{1, 389}_1 c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ p_388 ∨ -b^{1, 389}_0 c in DIMACS: 2324 2325 -2326 388 -2327 0 2324 2325 -2326 388 -2328 0 2324 2325 -2326 388 -2329 0 c 0-1 --> -1 c (-b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ -b^{1, 388}_0 ∧ -p_388) -> ( b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ b^{1, 389}_0) c in CNF: c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ p_388 ∨ b^{1, 389}_2 c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ p_388 ∨ -b^{1, 389}_1 c b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ p_388 ∨ b^{1, 389}_0 c in DIMACS: 2324 2325 2326 388 2327 0 2324 2325 2326 388 -2328 0 2324 2325 2326 388 2329 0 c -1-1 --> -2 c ( b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ b^{1, 388}_0 ∧ -p_388) -> ( b^{1, 389}_2 ∧ b^{1, 389}_1 ∧ -b^{1, 389}_0) c in CNF: c -b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ p_388 ∨ b^{1, 389}_2 c -b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ p_388 ∨ b^{1, 389}_1 c -b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ p_388 ∨ -b^{1, 389}_0 c in DIMACS: -2324 2325 -2326 388 2327 0 -2324 2325 -2326 388 2328 0 -2324 2325 -2326 388 -2329 0 c -2-1 --> break c ( b^{1, 388}_2 ∧ b^{1, 388}_1 ∧ -b^{1, 388}_0 ∧ -p_388) -> break c in CNF: c -b^{1, 388}_2 ∨ -b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ p_388 ∨ break c in DIMACS: -2324 -2325 2326 388 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 388}_2 ∧ -b^{1, 388}_1 ∧ -b^{1, 388}_0 ∧ true) c in CNF: c -b^{1, 388}_2 ∨ b^{1, 388}_1 ∨ b^{1, 388}_0 ∨ false c in DIMACS: -2324 2325 2326 0 c 3 does not represent an automaton state. c -(-b^{1, 388}_2 ∧ b^{1, 388}_1 ∧ b^{1, 388}_0 ∧ true) c in CNF: c b^{1, 388}_2 ∨ -b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ false c in DIMACS: 2324 -2325 -2326 0 c -3 does not represent an automaton state. c -( b^{1, 388}_2 ∧ b^{1, 388}_1 ∧ b^{1, 388}_0 ∧ true) c in CNF: c -b^{1, 388}_2 ∨ -b^{1, 388}_1 ∨ -b^{1, 388}_0 ∨ false c in DIMACS: -2324 -2325 -2326 0 c i = 389 c -2+1 --> -1 c ( b^{1, 389}_2 ∧ b^{1, 389}_1 ∧ -b^{1, 389}_0 ∧ p_389) -> ( b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ b^{1, 390}_0) c in CNF: c -b^{1, 389}_2 ∨ -b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ -p_389 ∨ b^{1, 390}_2 c -b^{1, 389}_2 ∨ -b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ -p_389 ∨ -b^{1, 390}_1 c -b^{1, 389}_2 ∨ -b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ -p_389 ∨ b^{1, 390}_0 c in DIMACS: -2327 -2328 2329 -389 2330 0 -2327 -2328 2329 -389 -2331 0 -2327 -2328 2329 -389 2332 0 c -1+1 --> 0 c ( b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ b^{1, 389}_0 ∧ p_389) -> (-b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ -b^{1, 390}_0) c in CNF: c -b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ -p_389 ∨ -b^{1, 390}_2 c -b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ -p_389 ∨ -b^{1, 390}_1 c -b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ -p_389 ∨ -b^{1, 390}_0 c in DIMACS: -2327 2328 -2329 -389 -2330 0 -2327 2328 -2329 -389 -2331 0 -2327 2328 -2329 -389 -2332 0 c 0+1 --> 1 c (-b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ -b^{1, 389}_0 ∧ p_389) -> (-b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ b^{1, 390}_0) c in CNF: c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ -p_389 ∨ -b^{1, 390}_2 c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ -p_389 ∨ -b^{1, 390}_1 c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ -p_389 ∨ b^{1, 390}_0 c in DIMACS: 2327 2328 2329 -389 -2330 0 2327 2328 2329 -389 -2331 0 2327 2328 2329 -389 2332 0 c 1+1 --> 2 c (-b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ b^{1, 389}_0 ∧ p_389) -> (-b^{1, 390}_2 ∧ b^{1, 390}_1 ∧ -b^{1, 390}_0) c in CNF: c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ -p_389 ∨ -b^{1, 390}_2 c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ -p_389 ∨ b^{1, 390}_1 c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ -p_389 ∨ -b^{1, 390}_0 c in DIMACS: 2327 2328 -2329 -389 -2330 0 2327 2328 -2329 -389 2331 0 2327 2328 -2329 -389 -2332 0 c 2+1 --> break c (-b^{1, 389}_2 ∧ b^{1, 389}_1 ∧ -b^{1, 389}_0 ∧ p_389) -> break c in CNF: c b^{1, 389}_2 ∨ -b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ -p_389 ∨ break c in DIMACS: 2327 -2328 2329 -389 1162 0 c 2-1 --> 1 c (-b^{1, 389}_2 ∧ b^{1, 389}_1 ∧ -b^{1, 389}_0 ∧ -p_389) -> (-b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ b^{1, 390}_0) c in CNF: c b^{1, 389}_2 ∨ -b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ p_389 ∨ -b^{1, 390}_2 c b^{1, 389}_2 ∨ -b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ p_389 ∨ -b^{1, 390}_1 c b^{1, 389}_2 ∨ -b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ p_389 ∨ b^{1, 390}_0 c in DIMACS: 2327 -2328 2329 389 -2330 0 2327 -2328 2329 389 -2331 0 2327 -2328 2329 389 2332 0 c 1-1 --> 0 c (-b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ b^{1, 389}_0 ∧ -p_389) -> (-b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ -b^{1, 390}_0) c in CNF: c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ p_389 ∨ -b^{1, 390}_2 c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ p_389 ∨ -b^{1, 390}_1 c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ p_389 ∨ -b^{1, 390}_0 c in DIMACS: 2327 2328 -2329 389 -2330 0 2327 2328 -2329 389 -2331 0 2327 2328 -2329 389 -2332 0 c 0-1 --> -1 c (-b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ -b^{1, 389}_0 ∧ -p_389) -> ( b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ b^{1, 390}_0) c in CNF: c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ p_389 ∨ b^{1, 390}_2 c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ p_389 ∨ -b^{1, 390}_1 c b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ p_389 ∨ b^{1, 390}_0 c in DIMACS: 2327 2328 2329 389 2330 0 2327 2328 2329 389 -2331 0 2327 2328 2329 389 2332 0 c -1-1 --> -2 c ( b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ b^{1, 389}_0 ∧ -p_389) -> ( b^{1, 390}_2 ∧ b^{1, 390}_1 ∧ -b^{1, 390}_0) c in CNF: c -b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ p_389 ∨ b^{1, 390}_2 c -b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ p_389 ∨ b^{1, 390}_1 c -b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ p_389 ∨ -b^{1, 390}_0 c in DIMACS: -2327 2328 -2329 389 2330 0 -2327 2328 -2329 389 2331 0 -2327 2328 -2329 389 -2332 0 c -2-1 --> break c ( b^{1, 389}_2 ∧ b^{1, 389}_1 ∧ -b^{1, 389}_0 ∧ -p_389) -> break c in CNF: c -b^{1, 389}_2 ∨ -b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ p_389 ∨ break c in DIMACS: -2327 -2328 2329 389 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 389}_2 ∧ -b^{1, 389}_1 ∧ -b^{1, 389}_0 ∧ true) c in CNF: c -b^{1, 389}_2 ∨ b^{1, 389}_1 ∨ b^{1, 389}_0 ∨ false c in DIMACS: -2327 2328 2329 0 c 3 does not represent an automaton state. c -(-b^{1, 389}_2 ∧ b^{1, 389}_1 ∧ b^{1, 389}_0 ∧ true) c in CNF: c b^{1, 389}_2 ∨ -b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ false c in DIMACS: 2327 -2328 -2329 0 c -3 does not represent an automaton state. c -( b^{1, 389}_2 ∧ b^{1, 389}_1 ∧ b^{1, 389}_0 ∧ true) c in CNF: c -b^{1, 389}_2 ∨ -b^{1, 389}_1 ∨ -b^{1, 389}_0 ∨ false c in DIMACS: -2327 -2328 -2329 0 c i = 390 c -2+1 --> -1 c ( b^{1, 390}_2 ∧ b^{1, 390}_1 ∧ -b^{1, 390}_0 ∧ p_390) -> ( b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ b^{1, 391}_0) c in CNF: c -b^{1, 390}_2 ∨ -b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ -p_390 ∨ b^{1, 391}_2 c -b^{1, 390}_2 ∨ -b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ -p_390 ∨ -b^{1, 391}_1 c -b^{1, 390}_2 ∨ -b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ -p_390 ∨ b^{1, 391}_0 c in DIMACS: -2330 -2331 2332 -390 2333 0 -2330 -2331 2332 -390 -2334 0 -2330 -2331 2332 -390 2335 0 c -1+1 --> 0 c ( b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ b^{1, 390}_0 ∧ p_390) -> (-b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ -b^{1, 391}_0) c in CNF: c -b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ -p_390 ∨ -b^{1, 391}_2 c -b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ -p_390 ∨ -b^{1, 391}_1 c -b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ -p_390 ∨ -b^{1, 391}_0 c in DIMACS: -2330 2331 -2332 -390 -2333 0 -2330 2331 -2332 -390 -2334 0 -2330 2331 -2332 -390 -2335 0 c 0+1 --> 1 c (-b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ -b^{1, 390}_0 ∧ p_390) -> (-b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ b^{1, 391}_0) c in CNF: c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ -p_390 ∨ -b^{1, 391}_2 c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ -p_390 ∨ -b^{1, 391}_1 c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ -p_390 ∨ b^{1, 391}_0 c in DIMACS: 2330 2331 2332 -390 -2333 0 2330 2331 2332 -390 -2334 0 2330 2331 2332 -390 2335 0 c 1+1 --> 2 c (-b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ b^{1, 390}_0 ∧ p_390) -> (-b^{1, 391}_2 ∧ b^{1, 391}_1 ∧ -b^{1, 391}_0) c in CNF: c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ -p_390 ∨ -b^{1, 391}_2 c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ -p_390 ∨ b^{1, 391}_1 c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ -p_390 ∨ -b^{1, 391}_0 c in DIMACS: 2330 2331 -2332 -390 -2333 0 2330 2331 -2332 -390 2334 0 2330 2331 -2332 -390 -2335 0 c 2+1 --> break c (-b^{1, 390}_2 ∧ b^{1, 390}_1 ∧ -b^{1, 390}_0 ∧ p_390) -> break c in CNF: c b^{1, 390}_2 ∨ -b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ -p_390 ∨ break c in DIMACS: 2330 -2331 2332 -390 1162 0 c 2-1 --> 1 c (-b^{1, 390}_2 ∧ b^{1, 390}_1 ∧ -b^{1, 390}_0 ∧ -p_390) -> (-b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ b^{1, 391}_0) c in CNF: c b^{1, 390}_2 ∨ -b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ p_390 ∨ -b^{1, 391}_2 c b^{1, 390}_2 ∨ -b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ p_390 ∨ -b^{1, 391}_1 c b^{1, 390}_2 ∨ -b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ p_390 ∨ b^{1, 391}_0 c in DIMACS: 2330 -2331 2332 390 -2333 0 2330 -2331 2332 390 -2334 0 2330 -2331 2332 390 2335 0 c 1-1 --> 0 c (-b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ b^{1, 390}_0 ∧ -p_390) -> (-b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ -b^{1, 391}_0) c in CNF: c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ p_390 ∨ -b^{1, 391}_2 c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ p_390 ∨ -b^{1, 391}_1 c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ p_390 ∨ -b^{1, 391}_0 c in DIMACS: 2330 2331 -2332 390 -2333 0 2330 2331 -2332 390 -2334 0 2330 2331 -2332 390 -2335 0 c 0-1 --> -1 c (-b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ -b^{1, 390}_0 ∧ -p_390) -> ( b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ b^{1, 391}_0) c in CNF: c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ p_390 ∨ b^{1, 391}_2 c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ p_390 ∨ -b^{1, 391}_1 c b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ p_390 ∨ b^{1, 391}_0 c in DIMACS: 2330 2331 2332 390 2333 0 2330 2331 2332 390 -2334 0 2330 2331 2332 390 2335 0 c -1-1 --> -2 c ( b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ b^{1, 390}_0 ∧ -p_390) -> ( b^{1, 391}_2 ∧ b^{1, 391}_1 ∧ -b^{1, 391}_0) c in CNF: c -b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ p_390 ∨ b^{1, 391}_2 c -b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ p_390 ∨ b^{1, 391}_1 c -b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ p_390 ∨ -b^{1, 391}_0 c in DIMACS: -2330 2331 -2332 390 2333 0 -2330 2331 -2332 390 2334 0 -2330 2331 -2332 390 -2335 0 c -2-1 --> break c ( b^{1, 390}_2 ∧ b^{1, 390}_1 ∧ -b^{1, 390}_0 ∧ -p_390) -> break c in CNF: c -b^{1, 390}_2 ∨ -b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ p_390 ∨ break c in DIMACS: -2330 -2331 2332 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 390}_2 ∧ -b^{1, 390}_1 ∧ -b^{1, 390}_0 ∧ true) c in CNF: c -b^{1, 390}_2 ∨ b^{1, 390}_1 ∨ b^{1, 390}_0 ∨ false c in DIMACS: -2330 2331 2332 0 c 3 does not represent an automaton state. c -(-b^{1, 390}_2 ∧ b^{1, 390}_1 ∧ b^{1, 390}_0 ∧ true) c in CNF: c b^{1, 390}_2 ∨ -b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ false c in DIMACS: 2330 -2331 -2332 0 c -3 does not represent an automaton state. c -( b^{1, 390}_2 ∧ b^{1, 390}_1 ∧ b^{1, 390}_0 ∧ true) c in CNF: c -b^{1, 390}_2 ∨ -b^{1, 390}_1 ∨ -b^{1, 390}_0 ∨ false c in DIMACS: -2330 -2331 -2332 0 c i = 391 c -2+1 --> -1 c ( b^{1, 391}_2 ∧ b^{1, 391}_1 ∧ -b^{1, 391}_0 ∧ p_391) -> ( b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ b^{1, 392}_0) c in CNF: c -b^{1, 391}_2 ∨ -b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ -p_391 ∨ b^{1, 392}_2 c -b^{1, 391}_2 ∨ -b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ -p_391 ∨ -b^{1, 392}_1 c -b^{1, 391}_2 ∨ -b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ -p_391 ∨ b^{1, 392}_0 c in DIMACS: -2333 -2334 2335 -391 2336 0 -2333 -2334 2335 -391 -2337 0 -2333 -2334 2335 -391 2338 0 c -1+1 --> 0 c ( b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ b^{1, 391}_0 ∧ p_391) -> (-b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ -b^{1, 392}_0) c in CNF: c -b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ -p_391 ∨ -b^{1, 392}_2 c -b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ -p_391 ∨ -b^{1, 392}_1 c -b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ -p_391 ∨ -b^{1, 392}_0 c in DIMACS: -2333 2334 -2335 -391 -2336 0 -2333 2334 -2335 -391 -2337 0 -2333 2334 -2335 -391 -2338 0 c 0+1 --> 1 c (-b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ -b^{1, 391}_0 ∧ p_391) -> (-b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ b^{1, 392}_0) c in CNF: c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ -p_391 ∨ -b^{1, 392}_2 c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ -p_391 ∨ -b^{1, 392}_1 c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ -p_391 ∨ b^{1, 392}_0 c in DIMACS: 2333 2334 2335 -391 -2336 0 2333 2334 2335 -391 -2337 0 2333 2334 2335 -391 2338 0 c 1+1 --> 2 c (-b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ b^{1, 391}_0 ∧ p_391) -> (-b^{1, 392}_2 ∧ b^{1, 392}_1 ∧ -b^{1, 392}_0) c in CNF: c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ -p_391 ∨ -b^{1, 392}_2 c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ -p_391 ∨ b^{1, 392}_1 c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ -p_391 ∨ -b^{1, 392}_0 c in DIMACS: 2333 2334 -2335 -391 -2336 0 2333 2334 -2335 -391 2337 0 2333 2334 -2335 -391 -2338 0 c 2+1 --> break c (-b^{1, 391}_2 ∧ b^{1, 391}_1 ∧ -b^{1, 391}_0 ∧ p_391) -> break c in CNF: c b^{1, 391}_2 ∨ -b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ -p_391 ∨ break c in DIMACS: 2333 -2334 2335 -391 1162 0 c 2-1 --> 1 c (-b^{1, 391}_2 ∧ b^{1, 391}_1 ∧ -b^{1, 391}_0 ∧ -p_391) -> (-b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ b^{1, 392}_0) c in CNF: c b^{1, 391}_2 ∨ -b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ p_391 ∨ -b^{1, 392}_2 c b^{1, 391}_2 ∨ -b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ p_391 ∨ -b^{1, 392}_1 c b^{1, 391}_2 ∨ -b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ p_391 ∨ b^{1, 392}_0 c in DIMACS: 2333 -2334 2335 391 -2336 0 2333 -2334 2335 391 -2337 0 2333 -2334 2335 391 2338 0 c 1-1 --> 0 c (-b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ b^{1, 391}_0 ∧ -p_391) -> (-b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ -b^{1, 392}_0) c in CNF: c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ p_391 ∨ -b^{1, 392}_2 c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ p_391 ∨ -b^{1, 392}_1 c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ p_391 ∨ -b^{1, 392}_0 c in DIMACS: 2333 2334 -2335 391 -2336 0 2333 2334 -2335 391 -2337 0 2333 2334 -2335 391 -2338 0 c 0-1 --> -1 c (-b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ -b^{1, 391}_0 ∧ -p_391) -> ( b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ b^{1, 392}_0) c in CNF: c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ p_391 ∨ b^{1, 392}_2 c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ p_391 ∨ -b^{1, 392}_1 c b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ p_391 ∨ b^{1, 392}_0 c in DIMACS: 2333 2334 2335 391 2336 0 2333 2334 2335 391 -2337 0 2333 2334 2335 391 2338 0 c -1-1 --> -2 c ( b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ b^{1, 391}_0 ∧ -p_391) -> ( b^{1, 392}_2 ∧ b^{1, 392}_1 ∧ -b^{1, 392}_0) c in CNF: c -b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ p_391 ∨ b^{1, 392}_2 c -b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ p_391 ∨ b^{1, 392}_1 c -b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ p_391 ∨ -b^{1, 392}_0 c in DIMACS: -2333 2334 -2335 391 2336 0 -2333 2334 -2335 391 2337 0 -2333 2334 -2335 391 -2338 0 c -2-1 --> break c ( b^{1, 391}_2 ∧ b^{1, 391}_1 ∧ -b^{1, 391}_0 ∧ -p_391) -> break c in CNF: c -b^{1, 391}_2 ∨ -b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ p_391 ∨ break c in DIMACS: -2333 -2334 2335 391 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 391}_2 ∧ -b^{1, 391}_1 ∧ -b^{1, 391}_0 ∧ true) c in CNF: c -b^{1, 391}_2 ∨ b^{1, 391}_1 ∨ b^{1, 391}_0 ∨ false c in DIMACS: -2333 2334 2335 0 c 3 does not represent an automaton state. c -(-b^{1, 391}_2 ∧ b^{1, 391}_1 ∧ b^{1, 391}_0 ∧ true) c in CNF: c b^{1, 391}_2 ∨ -b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ false c in DIMACS: 2333 -2334 -2335 0 c -3 does not represent an automaton state. c -( b^{1, 391}_2 ∧ b^{1, 391}_1 ∧ b^{1, 391}_0 ∧ true) c in CNF: c -b^{1, 391}_2 ∨ -b^{1, 391}_1 ∨ -b^{1, 391}_0 ∨ false c in DIMACS: -2333 -2334 -2335 0 c i = 392 c -2+1 --> -1 c ( b^{1, 392}_2 ∧ b^{1, 392}_1 ∧ -b^{1, 392}_0 ∧ p_392) -> ( b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ b^{1, 393}_0) c in CNF: c -b^{1, 392}_2 ∨ -b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ -p_392 ∨ b^{1, 393}_2 c -b^{1, 392}_2 ∨ -b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ -p_392 ∨ -b^{1, 393}_1 c -b^{1, 392}_2 ∨ -b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ -p_392 ∨ b^{1, 393}_0 c in DIMACS: -2336 -2337 2338 -392 2339 0 -2336 -2337 2338 -392 -2340 0 -2336 -2337 2338 -392 2341 0 c -1+1 --> 0 c ( b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ b^{1, 392}_0 ∧ p_392) -> (-b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ -b^{1, 393}_0) c in CNF: c -b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ -p_392 ∨ -b^{1, 393}_2 c -b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ -p_392 ∨ -b^{1, 393}_1 c -b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ -p_392 ∨ -b^{1, 393}_0 c in DIMACS: -2336 2337 -2338 -392 -2339 0 -2336 2337 -2338 -392 -2340 0 -2336 2337 -2338 -392 -2341 0 c 0+1 --> 1 c (-b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ -b^{1, 392}_0 ∧ p_392) -> (-b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ b^{1, 393}_0) c in CNF: c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ -p_392 ∨ -b^{1, 393}_2 c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ -p_392 ∨ -b^{1, 393}_1 c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ -p_392 ∨ b^{1, 393}_0 c in DIMACS: 2336 2337 2338 -392 -2339 0 2336 2337 2338 -392 -2340 0 2336 2337 2338 -392 2341 0 c 1+1 --> 2 c (-b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ b^{1, 392}_0 ∧ p_392) -> (-b^{1, 393}_2 ∧ b^{1, 393}_1 ∧ -b^{1, 393}_0) c in CNF: c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ -p_392 ∨ -b^{1, 393}_2 c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ -p_392 ∨ b^{1, 393}_1 c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ -p_392 ∨ -b^{1, 393}_0 c in DIMACS: 2336 2337 -2338 -392 -2339 0 2336 2337 -2338 -392 2340 0 2336 2337 -2338 -392 -2341 0 c 2+1 --> break c (-b^{1, 392}_2 ∧ b^{1, 392}_1 ∧ -b^{1, 392}_0 ∧ p_392) -> break c in CNF: c b^{1, 392}_2 ∨ -b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ -p_392 ∨ break c in DIMACS: 2336 -2337 2338 -392 1162 0 c 2-1 --> 1 c (-b^{1, 392}_2 ∧ b^{1, 392}_1 ∧ -b^{1, 392}_0 ∧ -p_392) -> (-b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ b^{1, 393}_0) c in CNF: c b^{1, 392}_2 ∨ -b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ p_392 ∨ -b^{1, 393}_2 c b^{1, 392}_2 ∨ -b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ p_392 ∨ -b^{1, 393}_1 c b^{1, 392}_2 ∨ -b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ p_392 ∨ b^{1, 393}_0 c in DIMACS: 2336 -2337 2338 392 -2339 0 2336 -2337 2338 392 -2340 0 2336 -2337 2338 392 2341 0 c 1-1 --> 0 c (-b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ b^{1, 392}_0 ∧ -p_392) -> (-b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ -b^{1, 393}_0) c in CNF: c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ p_392 ∨ -b^{1, 393}_2 c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ p_392 ∨ -b^{1, 393}_1 c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ p_392 ∨ -b^{1, 393}_0 c in DIMACS: 2336 2337 -2338 392 -2339 0 2336 2337 -2338 392 -2340 0 2336 2337 -2338 392 -2341 0 c 0-1 --> -1 c (-b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ -b^{1, 392}_0 ∧ -p_392) -> ( b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ b^{1, 393}_0) c in CNF: c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ p_392 ∨ b^{1, 393}_2 c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ p_392 ∨ -b^{1, 393}_1 c b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ p_392 ∨ b^{1, 393}_0 c in DIMACS: 2336 2337 2338 392 2339 0 2336 2337 2338 392 -2340 0 2336 2337 2338 392 2341 0 c -1-1 --> -2 c ( b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ b^{1, 392}_0 ∧ -p_392) -> ( b^{1, 393}_2 ∧ b^{1, 393}_1 ∧ -b^{1, 393}_0) c in CNF: c -b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ p_392 ∨ b^{1, 393}_2 c -b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ p_392 ∨ b^{1, 393}_1 c -b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ p_392 ∨ -b^{1, 393}_0 c in DIMACS: -2336 2337 -2338 392 2339 0 -2336 2337 -2338 392 2340 0 -2336 2337 -2338 392 -2341 0 c -2-1 --> break c ( b^{1, 392}_2 ∧ b^{1, 392}_1 ∧ -b^{1, 392}_0 ∧ -p_392) -> break c in CNF: c -b^{1, 392}_2 ∨ -b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ p_392 ∨ break c in DIMACS: -2336 -2337 2338 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 392}_2 ∧ -b^{1, 392}_1 ∧ -b^{1, 392}_0 ∧ true) c in CNF: c -b^{1, 392}_2 ∨ b^{1, 392}_1 ∨ b^{1, 392}_0 ∨ false c in DIMACS: -2336 2337 2338 0 c 3 does not represent an automaton state. c -(-b^{1, 392}_2 ∧ b^{1, 392}_1 ∧ b^{1, 392}_0 ∧ true) c in CNF: c b^{1, 392}_2 ∨ -b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ false c in DIMACS: 2336 -2337 -2338 0 c -3 does not represent an automaton state. c -( b^{1, 392}_2 ∧ b^{1, 392}_1 ∧ b^{1, 392}_0 ∧ true) c in CNF: c -b^{1, 392}_2 ∨ -b^{1, 392}_1 ∨ -b^{1, 392}_0 ∨ false c in DIMACS: -2336 -2337 -2338 0 c i = 393 c -2+1 --> -1 c ( b^{1, 393}_2 ∧ b^{1, 393}_1 ∧ -b^{1, 393}_0 ∧ p_393) -> ( b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ b^{1, 394}_0) c in CNF: c -b^{1, 393}_2 ∨ -b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ -p_393 ∨ b^{1, 394}_2 c -b^{1, 393}_2 ∨ -b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ -p_393 ∨ -b^{1, 394}_1 c -b^{1, 393}_2 ∨ -b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ -p_393 ∨ b^{1, 394}_0 c in DIMACS: -2339 -2340 2341 -393 2342 0 -2339 -2340 2341 -393 -2343 0 -2339 -2340 2341 -393 2344 0 c -1+1 --> 0 c ( b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ b^{1, 393}_0 ∧ p_393) -> (-b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ -b^{1, 394}_0) c in CNF: c -b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ -p_393 ∨ -b^{1, 394}_2 c -b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ -p_393 ∨ -b^{1, 394}_1 c -b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ -p_393 ∨ -b^{1, 394}_0 c in DIMACS: -2339 2340 -2341 -393 -2342 0 -2339 2340 -2341 -393 -2343 0 -2339 2340 -2341 -393 -2344 0 c 0+1 --> 1 c (-b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ -b^{1, 393}_0 ∧ p_393) -> (-b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ b^{1, 394}_0) c in CNF: c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ -p_393 ∨ -b^{1, 394}_2 c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ -p_393 ∨ -b^{1, 394}_1 c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ -p_393 ∨ b^{1, 394}_0 c in DIMACS: 2339 2340 2341 -393 -2342 0 2339 2340 2341 -393 -2343 0 2339 2340 2341 -393 2344 0 c 1+1 --> 2 c (-b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ b^{1, 393}_0 ∧ p_393) -> (-b^{1, 394}_2 ∧ b^{1, 394}_1 ∧ -b^{1, 394}_0) c in CNF: c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ -p_393 ∨ -b^{1, 394}_2 c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ -p_393 ∨ b^{1, 394}_1 c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ -p_393 ∨ -b^{1, 394}_0 c in DIMACS: 2339 2340 -2341 -393 -2342 0 2339 2340 -2341 -393 2343 0 2339 2340 -2341 -393 -2344 0 c 2+1 --> break c (-b^{1, 393}_2 ∧ b^{1, 393}_1 ∧ -b^{1, 393}_0 ∧ p_393) -> break c in CNF: c b^{1, 393}_2 ∨ -b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ -p_393 ∨ break c in DIMACS: 2339 -2340 2341 -393 1162 0 c 2-1 --> 1 c (-b^{1, 393}_2 ∧ b^{1, 393}_1 ∧ -b^{1, 393}_0 ∧ -p_393) -> (-b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ b^{1, 394}_0) c in CNF: c b^{1, 393}_2 ∨ -b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ p_393 ∨ -b^{1, 394}_2 c b^{1, 393}_2 ∨ -b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ p_393 ∨ -b^{1, 394}_1 c b^{1, 393}_2 ∨ -b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ p_393 ∨ b^{1, 394}_0 c in DIMACS: 2339 -2340 2341 393 -2342 0 2339 -2340 2341 393 -2343 0 2339 -2340 2341 393 2344 0 c 1-1 --> 0 c (-b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ b^{1, 393}_0 ∧ -p_393) -> (-b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ -b^{1, 394}_0) c in CNF: c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ p_393 ∨ -b^{1, 394}_2 c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ p_393 ∨ -b^{1, 394}_1 c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ p_393 ∨ -b^{1, 394}_0 c in DIMACS: 2339 2340 -2341 393 -2342 0 2339 2340 -2341 393 -2343 0 2339 2340 -2341 393 -2344 0 c 0-1 --> -1 c (-b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ -b^{1, 393}_0 ∧ -p_393) -> ( b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ b^{1, 394}_0) c in CNF: c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ p_393 ∨ b^{1, 394}_2 c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ p_393 ∨ -b^{1, 394}_1 c b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ p_393 ∨ b^{1, 394}_0 c in DIMACS: 2339 2340 2341 393 2342 0 2339 2340 2341 393 -2343 0 2339 2340 2341 393 2344 0 c -1-1 --> -2 c ( b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ b^{1, 393}_0 ∧ -p_393) -> ( b^{1, 394}_2 ∧ b^{1, 394}_1 ∧ -b^{1, 394}_0) c in CNF: c -b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ p_393 ∨ b^{1, 394}_2 c -b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ p_393 ∨ b^{1, 394}_1 c -b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ p_393 ∨ -b^{1, 394}_0 c in DIMACS: -2339 2340 -2341 393 2342 0 -2339 2340 -2341 393 2343 0 -2339 2340 -2341 393 -2344 0 c -2-1 --> break c ( b^{1, 393}_2 ∧ b^{1, 393}_1 ∧ -b^{1, 393}_0 ∧ -p_393) -> break c in CNF: c -b^{1, 393}_2 ∨ -b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ p_393 ∨ break c in DIMACS: -2339 -2340 2341 393 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 393}_2 ∧ -b^{1, 393}_1 ∧ -b^{1, 393}_0 ∧ true) c in CNF: c -b^{1, 393}_2 ∨ b^{1, 393}_1 ∨ b^{1, 393}_0 ∨ false c in DIMACS: -2339 2340 2341 0 c 3 does not represent an automaton state. c -(-b^{1, 393}_2 ∧ b^{1, 393}_1 ∧ b^{1, 393}_0 ∧ true) c in CNF: c b^{1, 393}_2 ∨ -b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ false c in DIMACS: 2339 -2340 -2341 0 c -3 does not represent an automaton state. c -( b^{1, 393}_2 ∧ b^{1, 393}_1 ∧ b^{1, 393}_0 ∧ true) c in CNF: c -b^{1, 393}_2 ∨ -b^{1, 393}_1 ∨ -b^{1, 393}_0 ∨ false c in DIMACS: -2339 -2340 -2341 0 c i = 394 c -2+1 --> -1 c ( b^{1, 394}_2 ∧ b^{1, 394}_1 ∧ -b^{1, 394}_0 ∧ p_394) -> ( b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ b^{1, 395}_0) c in CNF: c -b^{1, 394}_2 ∨ -b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ -p_394 ∨ b^{1, 395}_2 c -b^{1, 394}_2 ∨ -b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ -p_394 ∨ -b^{1, 395}_1 c -b^{1, 394}_2 ∨ -b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ -p_394 ∨ b^{1, 395}_0 c in DIMACS: -2342 -2343 2344 -394 2345 0 -2342 -2343 2344 -394 -2346 0 -2342 -2343 2344 -394 2347 0 c -1+1 --> 0 c ( b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ b^{1, 394}_0 ∧ p_394) -> (-b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ -b^{1, 395}_0) c in CNF: c -b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ -p_394 ∨ -b^{1, 395}_2 c -b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ -p_394 ∨ -b^{1, 395}_1 c -b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ -p_394 ∨ -b^{1, 395}_0 c in DIMACS: -2342 2343 -2344 -394 -2345 0 -2342 2343 -2344 -394 -2346 0 -2342 2343 -2344 -394 -2347 0 c 0+1 --> 1 c (-b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ -b^{1, 394}_0 ∧ p_394) -> (-b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ b^{1, 395}_0) c in CNF: c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ -p_394 ∨ -b^{1, 395}_2 c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ -p_394 ∨ -b^{1, 395}_1 c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ -p_394 ∨ b^{1, 395}_0 c in DIMACS: 2342 2343 2344 -394 -2345 0 2342 2343 2344 -394 -2346 0 2342 2343 2344 -394 2347 0 c 1+1 --> 2 c (-b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ b^{1, 394}_0 ∧ p_394) -> (-b^{1, 395}_2 ∧ b^{1, 395}_1 ∧ -b^{1, 395}_0) c in CNF: c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ -p_394 ∨ -b^{1, 395}_2 c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ -p_394 ∨ b^{1, 395}_1 c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ -p_394 ∨ -b^{1, 395}_0 c in DIMACS: 2342 2343 -2344 -394 -2345 0 2342 2343 -2344 -394 2346 0 2342 2343 -2344 -394 -2347 0 c 2+1 --> break c (-b^{1, 394}_2 ∧ b^{1, 394}_1 ∧ -b^{1, 394}_0 ∧ p_394) -> break c in CNF: c b^{1, 394}_2 ∨ -b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ -p_394 ∨ break c in DIMACS: 2342 -2343 2344 -394 1162 0 c 2-1 --> 1 c (-b^{1, 394}_2 ∧ b^{1, 394}_1 ∧ -b^{1, 394}_0 ∧ -p_394) -> (-b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ b^{1, 395}_0) c in CNF: c b^{1, 394}_2 ∨ -b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ p_394 ∨ -b^{1, 395}_2 c b^{1, 394}_2 ∨ -b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ p_394 ∨ -b^{1, 395}_1 c b^{1, 394}_2 ∨ -b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ p_394 ∨ b^{1, 395}_0 c in DIMACS: 2342 -2343 2344 394 -2345 0 2342 -2343 2344 394 -2346 0 2342 -2343 2344 394 2347 0 c 1-1 --> 0 c (-b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ b^{1, 394}_0 ∧ -p_394) -> (-b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ -b^{1, 395}_0) c in CNF: c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ p_394 ∨ -b^{1, 395}_2 c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ p_394 ∨ -b^{1, 395}_1 c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ p_394 ∨ -b^{1, 395}_0 c in DIMACS: 2342 2343 -2344 394 -2345 0 2342 2343 -2344 394 -2346 0 2342 2343 -2344 394 -2347 0 c 0-1 --> -1 c (-b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ -b^{1, 394}_0 ∧ -p_394) -> ( b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ b^{1, 395}_0) c in CNF: c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ p_394 ∨ b^{1, 395}_2 c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ p_394 ∨ -b^{1, 395}_1 c b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ p_394 ∨ b^{1, 395}_0 c in DIMACS: 2342 2343 2344 394 2345 0 2342 2343 2344 394 -2346 0 2342 2343 2344 394 2347 0 c -1-1 --> -2 c ( b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ b^{1, 394}_0 ∧ -p_394) -> ( b^{1, 395}_2 ∧ b^{1, 395}_1 ∧ -b^{1, 395}_0) c in CNF: c -b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ p_394 ∨ b^{1, 395}_2 c -b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ p_394 ∨ b^{1, 395}_1 c -b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ p_394 ∨ -b^{1, 395}_0 c in DIMACS: -2342 2343 -2344 394 2345 0 -2342 2343 -2344 394 2346 0 -2342 2343 -2344 394 -2347 0 c -2-1 --> break c ( b^{1, 394}_2 ∧ b^{1, 394}_1 ∧ -b^{1, 394}_0 ∧ -p_394) -> break c in CNF: c -b^{1, 394}_2 ∨ -b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ p_394 ∨ break c in DIMACS: -2342 -2343 2344 394 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 394}_2 ∧ -b^{1, 394}_1 ∧ -b^{1, 394}_0 ∧ true) c in CNF: c -b^{1, 394}_2 ∨ b^{1, 394}_1 ∨ b^{1, 394}_0 ∨ false c in DIMACS: -2342 2343 2344 0 c 3 does not represent an automaton state. c -(-b^{1, 394}_2 ∧ b^{1, 394}_1 ∧ b^{1, 394}_0 ∧ true) c in CNF: c b^{1, 394}_2 ∨ -b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ false c in DIMACS: 2342 -2343 -2344 0 c -3 does not represent an automaton state. c -( b^{1, 394}_2 ∧ b^{1, 394}_1 ∧ b^{1, 394}_0 ∧ true) c in CNF: c -b^{1, 394}_2 ∨ -b^{1, 394}_1 ∨ -b^{1, 394}_0 ∨ false c in DIMACS: -2342 -2343 -2344 0 c i = 395 c -2+1 --> -1 c ( b^{1, 395}_2 ∧ b^{1, 395}_1 ∧ -b^{1, 395}_0 ∧ p_395) -> ( b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ b^{1, 396}_0) c in CNF: c -b^{1, 395}_2 ∨ -b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ -p_395 ∨ b^{1, 396}_2 c -b^{1, 395}_2 ∨ -b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ -p_395 ∨ -b^{1, 396}_1 c -b^{1, 395}_2 ∨ -b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ -p_395 ∨ b^{1, 396}_0 c in DIMACS: -2345 -2346 2347 -395 2348 0 -2345 -2346 2347 -395 -2349 0 -2345 -2346 2347 -395 2350 0 c -1+1 --> 0 c ( b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ b^{1, 395}_0 ∧ p_395) -> (-b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ -b^{1, 396}_0) c in CNF: c -b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ -p_395 ∨ -b^{1, 396}_2 c -b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ -p_395 ∨ -b^{1, 396}_1 c -b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ -p_395 ∨ -b^{1, 396}_0 c in DIMACS: -2345 2346 -2347 -395 -2348 0 -2345 2346 -2347 -395 -2349 0 -2345 2346 -2347 -395 -2350 0 c 0+1 --> 1 c (-b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ -b^{1, 395}_0 ∧ p_395) -> (-b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ b^{1, 396}_0) c in CNF: c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ -p_395 ∨ -b^{1, 396}_2 c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ -p_395 ∨ -b^{1, 396}_1 c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ -p_395 ∨ b^{1, 396}_0 c in DIMACS: 2345 2346 2347 -395 -2348 0 2345 2346 2347 -395 -2349 0 2345 2346 2347 -395 2350 0 c 1+1 --> 2 c (-b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ b^{1, 395}_0 ∧ p_395) -> (-b^{1, 396}_2 ∧ b^{1, 396}_1 ∧ -b^{1, 396}_0) c in CNF: c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ -p_395 ∨ -b^{1, 396}_2 c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ -p_395 ∨ b^{1, 396}_1 c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ -p_395 ∨ -b^{1, 396}_0 c in DIMACS: 2345 2346 -2347 -395 -2348 0 2345 2346 -2347 -395 2349 0 2345 2346 -2347 -395 -2350 0 c 2+1 --> break c (-b^{1, 395}_2 ∧ b^{1, 395}_1 ∧ -b^{1, 395}_0 ∧ p_395) -> break c in CNF: c b^{1, 395}_2 ∨ -b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ -p_395 ∨ break c in DIMACS: 2345 -2346 2347 -395 1162 0 c 2-1 --> 1 c (-b^{1, 395}_2 ∧ b^{1, 395}_1 ∧ -b^{1, 395}_0 ∧ -p_395) -> (-b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ b^{1, 396}_0) c in CNF: c b^{1, 395}_2 ∨ -b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ p_395 ∨ -b^{1, 396}_2 c b^{1, 395}_2 ∨ -b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ p_395 ∨ -b^{1, 396}_1 c b^{1, 395}_2 ∨ -b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ p_395 ∨ b^{1, 396}_0 c in DIMACS: 2345 -2346 2347 395 -2348 0 2345 -2346 2347 395 -2349 0 2345 -2346 2347 395 2350 0 c 1-1 --> 0 c (-b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ b^{1, 395}_0 ∧ -p_395) -> (-b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ -b^{1, 396}_0) c in CNF: c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ p_395 ∨ -b^{1, 396}_2 c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ p_395 ∨ -b^{1, 396}_1 c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ p_395 ∨ -b^{1, 396}_0 c in DIMACS: 2345 2346 -2347 395 -2348 0 2345 2346 -2347 395 -2349 0 2345 2346 -2347 395 -2350 0 c 0-1 --> -1 c (-b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ -b^{1, 395}_0 ∧ -p_395) -> ( b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ b^{1, 396}_0) c in CNF: c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ p_395 ∨ b^{1, 396}_2 c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ p_395 ∨ -b^{1, 396}_1 c b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ p_395 ∨ b^{1, 396}_0 c in DIMACS: 2345 2346 2347 395 2348 0 2345 2346 2347 395 -2349 0 2345 2346 2347 395 2350 0 c -1-1 --> -2 c ( b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ b^{1, 395}_0 ∧ -p_395) -> ( b^{1, 396}_2 ∧ b^{1, 396}_1 ∧ -b^{1, 396}_0) c in CNF: c -b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ p_395 ∨ b^{1, 396}_2 c -b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ p_395 ∨ b^{1, 396}_1 c -b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ p_395 ∨ -b^{1, 396}_0 c in DIMACS: -2345 2346 -2347 395 2348 0 -2345 2346 -2347 395 2349 0 -2345 2346 -2347 395 -2350 0 c -2-1 --> break c ( b^{1, 395}_2 ∧ b^{1, 395}_1 ∧ -b^{1, 395}_0 ∧ -p_395) -> break c in CNF: c -b^{1, 395}_2 ∨ -b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ p_395 ∨ break c in DIMACS: -2345 -2346 2347 395 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 395}_2 ∧ -b^{1, 395}_1 ∧ -b^{1, 395}_0 ∧ true) c in CNF: c -b^{1, 395}_2 ∨ b^{1, 395}_1 ∨ b^{1, 395}_0 ∨ false c in DIMACS: -2345 2346 2347 0 c 3 does not represent an automaton state. c -(-b^{1, 395}_2 ∧ b^{1, 395}_1 ∧ b^{1, 395}_0 ∧ true) c in CNF: c b^{1, 395}_2 ∨ -b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ false c in DIMACS: 2345 -2346 -2347 0 c -3 does not represent an automaton state. c -( b^{1, 395}_2 ∧ b^{1, 395}_1 ∧ b^{1, 395}_0 ∧ true) c in CNF: c -b^{1, 395}_2 ∨ -b^{1, 395}_1 ∨ -b^{1, 395}_0 ∨ false c in DIMACS: -2345 -2346 -2347 0 c i = 396 c -2+1 --> -1 c ( b^{1, 396}_2 ∧ b^{1, 396}_1 ∧ -b^{1, 396}_0 ∧ p_396) -> ( b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ b^{1, 397}_0) c in CNF: c -b^{1, 396}_2 ∨ -b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ -p_396 ∨ b^{1, 397}_2 c -b^{1, 396}_2 ∨ -b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ -p_396 ∨ -b^{1, 397}_1 c -b^{1, 396}_2 ∨ -b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ -p_396 ∨ b^{1, 397}_0 c in DIMACS: -2348 -2349 2350 -396 2351 0 -2348 -2349 2350 -396 -2352 0 -2348 -2349 2350 -396 2353 0 c -1+1 --> 0 c ( b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ b^{1, 396}_0 ∧ p_396) -> (-b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ -b^{1, 397}_0) c in CNF: c -b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ -p_396 ∨ -b^{1, 397}_2 c -b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ -p_396 ∨ -b^{1, 397}_1 c -b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ -p_396 ∨ -b^{1, 397}_0 c in DIMACS: -2348 2349 -2350 -396 -2351 0 -2348 2349 -2350 -396 -2352 0 -2348 2349 -2350 -396 -2353 0 c 0+1 --> 1 c (-b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ -b^{1, 396}_0 ∧ p_396) -> (-b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ b^{1, 397}_0) c in CNF: c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ -p_396 ∨ -b^{1, 397}_2 c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ -p_396 ∨ -b^{1, 397}_1 c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ -p_396 ∨ b^{1, 397}_0 c in DIMACS: 2348 2349 2350 -396 -2351 0 2348 2349 2350 -396 -2352 0 2348 2349 2350 -396 2353 0 c 1+1 --> 2 c (-b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ b^{1, 396}_0 ∧ p_396) -> (-b^{1, 397}_2 ∧ b^{1, 397}_1 ∧ -b^{1, 397}_0) c in CNF: c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ -p_396 ∨ -b^{1, 397}_2 c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ -p_396 ∨ b^{1, 397}_1 c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ -p_396 ∨ -b^{1, 397}_0 c in DIMACS: 2348 2349 -2350 -396 -2351 0 2348 2349 -2350 -396 2352 0 2348 2349 -2350 -396 -2353 0 c 2+1 --> break c (-b^{1, 396}_2 ∧ b^{1, 396}_1 ∧ -b^{1, 396}_0 ∧ p_396) -> break c in CNF: c b^{1, 396}_2 ∨ -b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ -p_396 ∨ break c in DIMACS: 2348 -2349 2350 -396 1162 0 c 2-1 --> 1 c (-b^{1, 396}_2 ∧ b^{1, 396}_1 ∧ -b^{1, 396}_0 ∧ -p_396) -> (-b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ b^{1, 397}_0) c in CNF: c b^{1, 396}_2 ∨ -b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ p_396 ∨ -b^{1, 397}_2 c b^{1, 396}_2 ∨ -b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ p_396 ∨ -b^{1, 397}_1 c b^{1, 396}_2 ∨ -b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ p_396 ∨ b^{1, 397}_0 c in DIMACS: 2348 -2349 2350 396 -2351 0 2348 -2349 2350 396 -2352 0 2348 -2349 2350 396 2353 0 c 1-1 --> 0 c (-b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ b^{1, 396}_0 ∧ -p_396) -> (-b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ -b^{1, 397}_0) c in CNF: c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ p_396 ∨ -b^{1, 397}_2 c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ p_396 ∨ -b^{1, 397}_1 c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ p_396 ∨ -b^{1, 397}_0 c in DIMACS: 2348 2349 -2350 396 -2351 0 2348 2349 -2350 396 -2352 0 2348 2349 -2350 396 -2353 0 c 0-1 --> -1 c (-b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ -b^{1, 396}_0 ∧ -p_396) -> ( b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ b^{1, 397}_0) c in CNF: c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ p_396 ∨ b^{1, 397}_2 c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ p_396 ∨ -b^{1, 397}_1 c b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ p_396 ∨ b^{1, 397}_0 c in DIMACS: 2348 2349 2350 396 2351 0 2348 2349 2350 396 -2352 0 2348 2349 2350 396 2353 0 c -1-1 --> -2 c ( b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ b^{1, 396}_0 ∧ -p_396) -> ( b^{1, 397}_2 ∧ b^{1, 397}_1 ∧ -b^{1, 397}_0) c in CNF: c -b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ p_396 ∨ b^{1, 397}_2 c -b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ p_396 ∨ b^{1, 397}_1 c -b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ p_396 ∨ -b^{1, 397}_0 c in DIMACS: -2348 2349 -2350 396 2351 0 -2348 2349 -2350 396 2352 0 -2348 2349 -2350 396 -2353 0 c -2-1 --> break c ( b^{1, 396}_2 ∧ b^{1, 396}_1 ∧ -b^{1, 396}_0 ∧ -p_396) -> break c in CNF: c -b^{1, 396}_2 ∨ -b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ p_396 ∨ break c in DIMACS: -2348 -2349 2350 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 396}_2 ∧ -b^{1, 396}_1 ∧ -b^{1, 396}_0 ∧ true) c in CNF: c -b^{1, 396}_2 ∨ b^{1, 396}_1 ∨ b^{1, 396}_0 ∨ false c in DIMACS: -2348 2349 2350 0 c 3 does not represent an automaton state. c -(-b^{1, 396}_2 ∧ b^{1, 396}_1 ∧ b^{1, 396}_0 ∧ true) c in CNF: c b^{1, 396}_2 ∨ -b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ false c in DIMACS: 2348 -2349 -2350 0 c -3 does not represent an automaton state. c -( b^{1, 396}_2 ∧ b^{1, 396}_1 ∧ b^{1, 396}_0 ∧ true) c in CNF: c -b^{1, 396}_2 ∨ -b^{1, 396}_1 ∨ -b^{1, 396}_0 ∨ false c in DIMACS: -2348 -2349 -2350 0 c i = 397 c -2+1 --> -1 c ( b^{1, 397}_2 ∧ b^{1, 397}_1 ∧ -b^{1, 397}_0 ∧ p_397) -> ( b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ b^{1, 398}_0) c in CNF: c -b^{1, 397}_2 ∨ -b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ -p_397 ∨ b^{1, 398}_2 c -b^{1, 397}_2 ∨ -b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ -p_397 ∨ -b^{1, 398}_1 c -b^{1, 397}_2 ∨ -b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ -p_397 ∨ b^{1, 398}_0 c in DIMACS: -2351 -2352 2353 -397 2354 0 -2351 -2352 2353 -397 -2355 0 -2351 -2352 2353 -397 2356 0 c -1+1 --> 0 c ( b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ b^{1, 397}_0 ∧ p_397) -> (-b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ -b^{1, 398}_0) c in CNF: c -b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ -p_397 ∨ -b^{1, 398}_2 c -b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ -p_397 ∨ -b^{1, 398}_1 c -b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ -p_397 ∨ -b^{1, 398}_0 c in DIMACS: -2351 2352 -2353 -397 -2354 0 -2351 2352 -2353 -397 -2355 0 -2351 2352 -2353 -397 -2356 0 c 0+1 --> 1 c (-b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ -b^{1, 397}_0 ∧ p_397) -> (-b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ b^{1, 398}_0) c in CNF: c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ -p_397 ∨ -b^{1, 398}_2 c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ -p_397 ∨ -b^{1, 398}_1 c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ -p_397 ∨ b^{1, 398}_0 c in DIMACS: 2351 2352 2353 -397 -2354 0 2351 2352 2353 -397 -2355 0 2351 2352 2353 -397 2356 0 c 1+1 --> 2 c (-b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ b^{1, 397}_0 ∧ p_397) -> (-b^{1, 398}_2 ∧ b^{1, 398}_1 ∧ -b^{1, 398}_0) c in CNF: c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ -p_397 ∨ -b^{1, 398}_2 c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ -p_397 ∨ b^{1, 398}_1 c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ -p_397 ∨ -b^{1, 398}_0 c in DIMACS: 2351 2352 -2353 -397 -2354 0 2351 2352 -2353 -397 2355 0 2351 2352 -2353 -397 -2356 0 c 2+1 --> break c (-b^{1, 397}_2 ∧ b^{1, 397}_1 ∧ -b^{1, 397}_0 ∧ p_397) -> break c in CNF: c b^{1, 397}_2 ∨ -b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ -p_397 ∨ break c in DIMACS: 2351 -2352 2353 -397 1162 0 c 2-1 --> 1 c (-b^{1, 397}_2 ∧ b^{1, 397}_1 ∧ -b^{1, 397}_0 ∧ -p_397) -> (-b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ b^{1, 398}_0) c in CNF: c b^{1, 397}_2 ∨ -b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ p_397 ∨ -b^{1, 398}_2 c b^{1, 397}_2 ∨ -b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ p_397 ∨ -b^{1, 398}_1 c b^{1, 397}_2 ∨ -b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ p_397 ∨ b^{1, 398}_0 c in DIMACS: 2351 -2352 2353 397 -2354 0 2351 -2352 2353 397 -2355 0 2351 -2352 2353 397 2356 0 c 1-1 --> 0 c (-b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ b^{1, 397}_0 ∧ -p_397) -> (-b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ -b^{1, 398}_0) c in CNF: c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ p_397 ∨ -b^{1, 398}_2 c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ p_397 ∨ -b^{1, 398}_1 c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ p_397 ∨ -b^{1, 398}_0 c in DIMACS: 2351 2352 -2353 397 -2354 0 2351 2352 -2353 397 -2355 0 2351 2352 -2353 397 -2356 0 c 0-1 --> -1 c (-b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ -b^{1, 397}_0 ∧ -p_397) -> ( b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ b^{1, 398}_0) c in CNF: c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ p_397 ∨ b^{1, 398}_2 c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ p_397 ∨ -b^{1, 398}_1 c b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ p_397 ∨ b^{1, 398}_0 c in DIMACS: 2351 2352 2353 397 2354 0 2351 2352 2353 397 -2355 0 2351 2352 2353 397 2356 0 c -1-1 --> -2 c ( b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ b^{1, 397}_0 ∧ -p_397) -> ( b^{1, 398}_2 ∧ b^{1, 398}_1 ∧ -b^{1, 398}_0) c in CNF: c -b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ p_397 ∨ b^{1, 398}_2 c -b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ p_397 ∨ b^{1, 398}_1 c -b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ p_397 ∨ -b^{1, 398}_0 c in DIMACS: -2351 2352 -2353 397 2354 0 -2351 2352 -2353 397 2355 0 -2351 2352 -2353 397 -2356 0 c -2-1 --> break c ( b^{1, 397}_2 ∧ b^{1, 397}_1 ∧ -b^{1, 397}_0 ∧ -p_397) -> break c in CNF: c -b^{1, 397}_2 ∨ -b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ p_397 ∨ break c in DIMACS: -2351 -2352 2353 397 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 397}_2 ∧ -b^{1, 397}_1 ∧ -b^{1, 397}_0 ∧ true) c in CNF: c -b^{1, 397}_2 ∨ b^{1, 397}_1 ∨ b^{1, 397}_0 ∨ false c in DIMACS: -2351 2352 2353 0 c 3 does not represent an automaton state. c -(-b^{1, 397}_2 ∧ b^{1, 397}_1 ∧ b^{1, 397}_0 ∧ true) c in CNF: c b^{1, 397}_2 ∨ -b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ false c in DIMACS: 2351 -2352 -2353 0 c -3 does not represent an automaton state. c -( b^{1, 397}_2 ∧ b^{1, 397}_1 ∧ b^{1, 397}_0 ∧ true) c in CNF: c -b^{1, 397}_2 ∨ -b^{1, 397}_1 ∨ -b^{1, 397}_0 ∨ false c in DIMACS: -2351 -2352 -2353 0 c i = 398 c -2+1 --> -1 c ( b^{1, 398}_2 ∧ b^{1, 398}_1 ∧ -b^{1, 398}_0 ∧ p_398) -> ( b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ b^{1, 399}_0) c in CNF: c -b^{1, 398}_2 ∨ -b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ -p_398 ∨ b^{1, 399}_2 c -b^{1, 398}_2 ∨ -b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ -p_398 ∨ -b^{1, 399}_1 c -b^{1, 398}_2 ∨ -b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ -p_398 ∨ b^{1, 399}_0 c in DIMACS: -2354 -2355 2356 -398 2357 0 -2354 -2355 2356 -398 -2358 0 -2354 -2355 2356 -398 2359 0 c -1+1 --> 0 c ( b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ b^{1, 398}_0 ∧ p_398) -> (-b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ -b^{1, 399}_0) c in CNF: c -b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ -p_398 ∨ -b^{1, 399}_2 c -b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ -p_398 ∨ -b^{1, 399}_1 c -b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ -p_398 ∨ -b^{1, 399}_0 c in DIMACS: -2354 2355 -2356 -398 -2357 0 -2354 2355 -2356 -398 -2358 0 -2354 2355 -2356 -398 -2359 0 c 0+1 --> 1 c (-b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ -b^{1, 398}_0 ∧ p_398) -> (-b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ b^{1, 399}_0) c in CNF: c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ -p_398 ∨ -b^{1, 399}_2 c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ -p_398 ∨ -b^{1, 399}_1 c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ -p_398 ∨ b^{1, 399}_0 c in DIMACS: 2354 2355 2356 -398 -2357 0 2354 2355 2356 -398 -2358 0 2354 2355 2356 -398 2359 0 c 1+1 --> 2 c (-b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ b^{1, 398}_0 ∧ p_398) -> (-b^{1, 399}_2 ∧ b^{1, 399}_1 ∧ -b^{1, 399}_0) c in CNF: c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ -p_398 ∨ -b^{1, 399}_2 c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ -p_398 ∨ b^{1, 399}_1 c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ -p_398 ∨ -b^{1, 399}_0 c in DIMACS: 2354 2355 -2356 -398 -2357 0 2354 2355 -2356 -398 2358 0 2354 2355 -2356 -398 -2359 0 c 2+1 --> break c (-b^{1, 398}_2 ∧ b^{1, 398}_1 ∧ -b^{1, 398}_0 ∧ p_398) -> break c in CNF: c b^{1, 398}_2 ∨ -b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ -p_398 ∨ break c in DIMACS: 2354 -2355 2356 -398 1162 0 c 2-1 --> 1 c (-b^{1, 398}_2 ∧ b^{1, 398}_1 ∧ -b^{1, 398}_0 ∧ -p_398) -> (-b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ b^{1, 399}_0) c in CNF: c b^{1, 398}_2 ∨ -b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ p_398 ∨ -b^{1, 399}_2 c b^{1, 398}_2 ∨ -b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ p_398 ∨ -b^{1, 399}_1 c b^{1, 398}_2 ∨ -b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ p_398 ∨ b^{1, 399}_0 c in DIMACS: 2354 -2355 2356 398 -2357 0 2354 -2355 2356 398 -2358 0 2354 -2355 2356 398 2359 0 c 1-1 --> 0 c (-b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ b^{1, 398}_0 ∧ -p_398) -> (-b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ -b^{1, 399}_0) c in CNF: c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ p_398 ∨ -b^{1, 399}_2 c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ p_398 ∨ -b^{1, 399}_1 c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ p_398 ∨ -b^{1, 399}_0 c in DIMACS: 2354 2355 -2356 398 -2357 0 2354 2355 -2356 398 -2358 0 2354 2355 -2356 398 -2359 0 c 0-1 --> -1 c (-b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ -b^{1, 398}_0 ∧ -p_398) -> ( b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ b^{1, 399}_0) c in CNF: c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ p_398 ∨ b^{1, 399}_2 c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ p_398 ∨ -b^{1, 399}_1 c b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ p_398 ∨ b^{1, 399}_0 c in DIMACS: 2354 2355 2356 398 2357 0 2354 2355 2356 398 -2358 0 2354 2355 2356 398 2359 0 c -1-1 --> -2 c ( b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ b^{1, 398}_0 ∧ -p_398) -> ( b^{1, 399}_2 ∧ b^{1, 399}_1 ∧ -b^{1, 399}_0) c in CNF: c -b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ p_398 ∨ b^{1, 399}_2 c -b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ p_398 ∨ b^{1, 399}_1 c -b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ p_398 ∨ -b^{1, 399}_0 c in DIMACS: -2354 2355 -2356 398 2357 0 -2354 2355 -2356 398 2358 0 -2354 2355 -2356 398 -2359 0 c -2-1 --> break c ( b^{1, 398}_2 ∧ b^{1, 398}_1 ∧ -b^{1, 398}_0 ∧ -p_398) -> break c in CNF: c -b^{1, 398}_2 ∨ -b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ p_398 ∨ break c in DIMACS: -2354 -2355 2356 398 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 398}_2 ∧ -b^{1, 398}_1 ∧ -b^{1, 398}_0 ∧ true) c in CNF: c -b^{1, 398}_2 ∨ b^{1, 398}_1 ∨ b^{1, 398}_0 ∨ false c in DIMACS: -2354 2355 2356 0 c 3 does not represent an automaton state. c -(-b^{1, 398}_2 ∧ b^{1, 398}_1 ∧ b^{1, 398}_0 ∧ true) c in CNF: c b^{1, 398}_2 ∨ -b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ false c in DIMACS: 2354 -2355 -2356 0 c -3 does not represent an automaton state. c -( b^{1, 398}_2 ∧ b^{1, 398}_1 ∧ b^{1, 398}_0 ∧ true) c in CNF: c -b^{1, 398}_2 ∨ -b^{1, 398}_1 ∨ -b^{1, 398}_0 ∨ false c in DIMACS: -2354 -2355 -2356 0 c i = 399 c -2+1 --> -1 c ( b^{1, 399}_2 ∧ b^{1, 399}_1 ∧ -b^{1, 399}_0 ∧ p_399) -> ( b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ b^{1, 400}_0) c in CNF: c -b^{1, 399}_2 ∨ -b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ -p_399 ∨ b^{1, 400}_2 c -b^{1, 399}_2 ∨ -b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ -p_399 ∨ -b^{1, 400}_1 c -b^{1, 399}_2 ∨ -b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ -p_399 ∨ b^{1, 400}_0 c in DIMACS: -2357 -2358 2359 -399 2360 0 -2357 -2358 2359 -399 -2361 0 -2357 -2358 2359 -399 2362 0 c -1+1 --> 0 c ( b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ b^{1, 399}_0 ∧ p_399) -> (-b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ -b^{1, 400}_0) c in CNF: c -b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ -p_399 ∨ -b^{1, 400}_2 c -b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ -p_399 ∨ -b^{1, 400}_1 c -b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ -p_399 ∨ -b^{1, 400}_0 c in DIMACS: -2357 2358 -2359 -399 -2360 0 -2357 2358 -2359 -399 -2361 0 -2357 2358 -2359 -399 -2362 0 c 0+1 --> 1 c (-b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ -b^{1, 399}_0 ∧ p_399) -> (-b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ b^{1, 400}_0) c in CNF: c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ -p_399 ∨ -b^{1, 400}_2 c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ -p_399 ∨ -b^{1, 400}_1 c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ -p_399 ∨ b^{1, 400}_0 c in DIMACS: 2357 2358 2359 -399 -2360 0 2357 2358 2359 -399 -2361 0 2357 2358 2359 -399 2362 0 c 1+1 --> 2 c (-b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ b^{1, 399}_0 ∧ p_399) -> (-b^{1, 400}_2 ∧ b^{1, 400}_1 ∧ -b^{1, 400}_0) c in CNF: c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ -p_399 ∨ -b^{1, 400}_2 c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ -p_399 ∨ b^{1, 400}_1 c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ -p_399 ∨ -b^{1, 400}_0 c in DIMACS: 2357 2358 -2359 -399 -2360 0 2357 2358 -2359 -399 2361 0 2357 2358 -2359 -399 -2362 0 c 2+1 --> break c (-b^{1, 399}_2 ∧ b^{1, 399}_1 ∧ -b^{1, 399}_0 ∧ p_399) -> break c in CNF: c b^{1, 399}_2 ∨ -b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ -p_399 ∨ break c in DIMACS: 2357 -2358 2359 -399 1162 0 c 2-1 --> 1 c (-b^{1, 399}_2 ∧ b^{1, 399}_1 ∧ -b^{1, 399}_0 ∧ -p_399) -> (-b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ b^{1, 400}_0) c in CNF: c b^{1, 399}_2 ∨ -b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ p_399 ∨ -b^{1, 400}_2 c b^{1, 399}_2 ∨ -b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ p_399 ∨ -b^{1, 400}_1 c b^{1, 399}_2 ∨ -b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ p_399 ∨ b^{1, 400}_0 c in DIMACS: 2357 -2358 2359 399 -2360 0 2357 -2358 2359 399 -2361 0 2357 -2358 2359 399 2362 0 c 1-1 --> 0 c (-b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ b^{1, 399}_0 ∧ -p_399) -> (-b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ -b^{1, 400}_0) c in CNF: c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ p_399 ∨ -b^{1, 400}_2 c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ p_399 ∨ -b^{1, 400}_1 c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ p_399 ∨ -b^{1, 400}_0 c in DIMACS: 2357 2358 -2359 399 -2360 0 2357 2358 -2359 399 -2361 0 2357 2358 -2359 399 -2362 0 c 0-1 --> -1 c (-b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ -b^{1, 399}_0 ∧ -p_399) -> ( b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ b^{1, 400}_0) c in CNF: c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ p_399 ∨ b^{1, 400}_2 c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ p_399 ∨ -b^{1, 400}_1 c b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ p_399 ∨ b^{1, 400}_0 c in DIMACS: 2357 2358 2359 399 2360 0 2357 2358 2359 399 -2361 0 2357 2358 2359 399 2362 0 c -1-1 --> -2 c ( b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ b^{1, 399}_0 ∧ -p_399) -> ( b^{1, 400}_2 ∧ b^{1, 400}_1 ∧ -b^{1, 400}_0) c in CNF: c -b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ p_399 ∨ b^{1, 400}_2 c -b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ p_399 ∨ b^{1, 400}_1 c -b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ p_399 ∨ -b^{1, 400}_0 c in DIMACS: -2357 2358 -2359 399 2360 0 -2357 2358 -2359 399 2361 0 -2357 2358 -2359 399 -2362 0 c -2-1 --> break c ( b^{1, 399}_2 ∧ b^{1, 399}_1 ∧ -b^{1, 399}_0 ∧ -p_399) -> break c in CNF: c -b^{1, 399}_2 ∨ -b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ p_399 ∨ break c in DIMACS: -2357 -2358 2359 399 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 399}_2 ∧ -b^{1, 399}_1 ∧ -b^{1, 399}_0 ∧ true) c in CNF: c -b^{1, 399}_2 ∨ b^{1, 399}_1 ∨ b^{1, 399}_0 ∨ false c in DIMACS: -2357 2358 2359 0 c 3 does not represent an automaton state. c -(-b^{1, 399}_2 ∧ b^{1, 399}_1 ∧ b^{1, 399}_0 ∧ true) c in CNF: c b^{1, 399}_2 ∨ -b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ false c in DIMACS: 2357 -2358 -2359 0 c -3 does not represent an automaton state. c -( b^{1, 399}_2 ∧ b^{1, 399}_1 ∧ b^{1, 399}_0 ∧ true) c in CNF: c -b^{1, 399}_2 ∨ -b^{1, 399}_1 ∨ -b^{1, 399}_0 ∨ false c in DIMACS: -2357 -2358 -2359 0 c i = 400 c -2+1 --> -1 c ( b^{1, 400}_2 ∧ b^{1, 400}_1 ∧ -b^{1, 400}_0 ∧ p_400) -> ( b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ b^{1, 401}_0) c in CNF: c -b^{1, 400}_2 ∨ -b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ -p_400 ∨ b^{1, 401}_2 c -b^{1, 400}_2 ∨ -b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ -p_400 ∨ -b^{1, 401}_1 c -b^{1, 400}_2 ∨ -b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ -p_400 ∨ b^{1, 401}_0 c in DIMACS: -2360 -2361 2362 -400 2363 0 -2360 -2361 2362 -400 -2364 0 -2360 -2361 2362 -400 2365 0 c -1+1 --> 0 c ( b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ b^{1, 400}_0 ∧ p_400) -> (-b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ -b^{1, 401}_0) c in CNF: c -b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ -p_400 ∨ -b^{1, 401}_2 c -b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ -p_400 ∨ -b^{1, 401}_1 c -b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ -p_400 ∨ -b^{1, 401}_0 c in DIMACS: -2360 2361 -2362 -400 -2363 0 -2360 2361 -2362 -400 -2364 0 -2360 2361 -2362 -400 -2365 0 c 0+1 --> 1 c (-b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ -b^{1, 400}_0 ∧ p_400) -> (-b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ b^{1, 401}_0) c in CNF: c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ -p_400 ∨ -b^{1, 401}_2 c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ -p_400 ∨ -b^{1, 401}_1 c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ -p_400 ∨ b^{1, 401}_0 c in DIMACS: 2360 2361 2362 -400 -2363 0 2360 2361 2362 -400 -2364 0 2360 2361 2362 -400 2365 0 c 1+1 --> 2 c (-b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ b^{1, 400}_0 ∧ p_400) -> (-b^{1, 401}_2 ∧ b^{1, 401}_1 ∧ -b^{1, 401}_0) c in CNF: c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ -p_400 ∨ -b^{1, 401}_2 c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ -p_400 ∨ b^{1, 401}_1 c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ -p_400 ∨ -b^{1, 401}_0 c in DIMACS: 2360 2361 -2362 -400 -2363 0 2360 2361 -2362 -400 2364 0 2360 2361 -2362 -400 -2365 0 c 2+1 --> break c (-b^{1, 400}_2 ∧ b^{1, 400}_1 ∧ -b^{1, 400}_0 ∧ p_400) -> break c in CNF: c b^{1, 400}_2 ∨ -b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ -p_400 ∨ break c in DIMACS: 2360 -2361 2362 -400 1162 0 c 2-1 --> 1 c (-b^{1, 400}_2 ∧ b^{1, 400}_1 ∧ -b^{1, 400}_0 ∧ -p_400) -> (-b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ b^{1, 401}_0) c in CNF: c b^{1, 400}_2 ∨ -b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ p_400 ∨ -b^{1, 401}_2 c b^{1, 400}_2 ∨ -b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ p_400 ∨ -b^{1, 401}_1 c b^{1, 400}_2 ∨ -b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ p_400 ∨ b^{1, 401}_0 c in DIMACS: 2360 -2361 2362 400 -2363 0 2360 -2361 2362 400 -2364 0 2360 -2361 2362 400 2365 0 c 1-1 --> 0 c (-b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ b^{1, 400}_0 ∧ -p_400) -> (-b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ -b^{1, 401}_0) c in CNF: c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ p_400 ∨ -b^{1, 401}_2 c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ p_400 ∨ -b^{1, 401}_1 c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ p_400 ∨ -b^{1, 401}_0 c in DIMACS: 2360 2361 -2362 400 -2363 0 2360 2361 -2362 400 -2364 0 2360 2361 -2362 400 -2365 0 c 0-1 --> -1 c (-b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ -b^{1, 400}_0 ∧ -p_400) -> ( b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ b^{1, 401}_0) c in CNF: c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ p_400 ∨ b^{1, 401}_2 c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ p_400 ∨ -b^{1, 401}_1 c b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ p_400 ∨ b^{1, 401}_0 c in DIMACS: 2360 2361 2362 400 2363 0 2360 2361 2362 400 -2364 0 2360 2361 2362 400 2365 0 c -1-1 --> -2 c ( b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ b^{1, 400}_0 ∧ -p_400) -> ( b^{1, 401}_2 ∧ b^{1, 401}_1 ∧ -b^{1, 401}_0) c in CNF: c -b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ p_400 ∨ b^{1, 401}_2 c -b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ p_400 ∨ b^{1, 401}_1 c -b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ p_400 ∨ -b^{1, 401}_0 c in DIMACS: -2360 2361 -2362 400 2363 0 -2360 2361 -2362 400 2364 0 -2360 2361 -2362 400 -2365 0 c -2-1 --> break c ( b^{1, 400}_2 ∧ b^{1, 400}_1 ∧ -b^{1, 400}_0 ∧ -p_400) -> break c in CNF: c -b^{1, 400}_2 ∨ -b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ p_400 ∨ break c in DIMACS: -2360 -2361 2362 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 400}_2 ∧ -b^{1, 400}_1 ∧ -b^{1, 400}_0 ∧ true) c in CNF: c -b^{1, 400}_2 ∨ b^{1, 400}_1 ∨ b^{1, 400}_0 ∨ false c in DIMACS: -2360 2361 2362 0 c 3 does not represent an automaton state. c -(-b^{1, 400}_2 ∧ b^{1, 400}_1 ∧ b^{1, 400}_0 ∧ true) c in CNF: c b^{1, 400}_2 ∨ -b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ false c in DIMACS: 2360 -2361 -2362 0 c -3 does not represent an automaton state. c -( b^{1, 400}_2 ∧ b^{1, 400}_1 ∧ b^{1, 400}_0 ∧ true) c in CNF: c -b^{1, 400}_2 ∨ -b^{1, 400}_1 ∨ -b^{1, 400}_0 ∨ false c in DIMACS: -2360 -2361 -2362 0 c i = 401 c -2+1 --> -1 c ( b^{1, 401}_2 ∧ b^{1, 401}_1 ∧ -b^{1, 401}_0 ∧ p_401) -> ( b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ b^{1, 402}_0) c in CNF: c -b^{1, 401}_2 ∨ -b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ -p_401 ∨ b^{1, 402}_2 c -b^{1, 401}_2 ∨ -b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ -p_401 ∨ -b^{1, 402}_1 c -b^{1, 401}_2 ∨ -b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ -p_401 ∨ b^{1, 402}_0 c in DIMACS: -2363 -2364 2365 -401 2366 0 -2363 -2364 2365 -401 -2367 0 -2363 -2364 2365 -401 2368 0 c -1+1 --> 0 c ( b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ b^{1, 401}_0 ∧ p_401) -> (-b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ -b^{1, 402}_0) c in CNF: c -b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ -p_401 ∨ -b^{1, 402}_2 c -b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ -p_401 ∨ -b^{1, 402}_1 c -b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ -p_401 ∨ -b^{1, 402}_0 c in DIMACS: -2363 2364 -2365 -401 -2366 0 -2363 2364 -2365 -401 -2367 0 -2363 2364 -2365 -401 -2368 0 c 0+1 --> 1 c (-b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ -b^{1, 401}_0 ∧ p_401) -> (-b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ b^{1, 402}_0) c in CNF: c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ -p_401 ∨ -b^{1, 402}_2 c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ -p_401 ∨ -b^{1, 402}_1 c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ -p_401 ∨ b^{1, 402}_0 c in DIMACS: 2363 2364 2365 -401 -2366 0 2363 2364 2365 -401 -2367 0 2363 2364 2365 -401 2368 0 c 1+1 --> 2 c (-b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ b^{1, 401}_0 ∧ p_401) -> (-b^{1, 402}_2 ∧ b^{1, 402}_1 ∧ -b^{1, 402}_0) c in CNF: c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ -p_401 ∨ -b^{1, 402}_2 c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ -p_401 ∨ b^{1, 402}_1 c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ -p_401 ∨ -b^{1, 402}_0 c in DIMACS: 2363 2364 -2365 -401 -2366 0 2363 2364 -2365 -401 2367 0 2363 2364 -2365 -401 -2368 0 c 2+1 --> break c (-b^{1, 401}_2 ∧ b^{1, 401}_1 ∧ -b^{1, 401}_0 ∧ p_401) -> break c in CNF: c b^{1, 401}_2 ∨ -b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ -p_401 ∨ break c in DIMACS: 2363 -2364 2365 -401 1162 0 c 2-1 --> 1 c (-b^{1, 401}_2 ∧ b^{1, 401}_1 ∧ -b^{1, 401}_0 ∧ -p_401) -> (-b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ b^{1, 402}_0) c in CNF: c b^{1, 401}_2 ∨ -b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ p_401 ∨ -b^{1, 402}_2 c b^{1, 401}_2 ∨ -b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ p_401 ∨ -b^{1, 402}_1 c b^{1, 401}_2 ∨ -b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ p_401 ∨ b^{1, 402}_0 c in DIMACS: 2363 -2364 2365 401 -2366 0 2363 -2364 2365 401 -2367 0 2363 -2364 2365 401 2368 0 c 1-1 --> 0 c (-b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ b^{1, 401}_0 ∧ -p_401) -> (-b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ -b^{1, 402}_0) c in CNF: c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ p_401 ∨ -b^{1, 402}_2 c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ p_401 ∨ -b^{1, 402}_1 c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ p_401 ∨ -b^{1, 402}_0 c in DIMACS: 2363 2364 -2365 401 -2366 0 2363 2364 -2365 401 -2367 0 2363 2364 -2365 401 -2368 0 c 0-1 --> -1 c (-b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ -b^{1, 401}_0 ∧ -p_401) -> ( b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ b^{1, 402}_0) c in CNF: c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ p_401 ∨ b^{1, 402}_2 c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ p_401 ∨ -b^{1, 402}_1 c b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ p_401 ∨ b^{1, 402}_0 c in DIMACS: 2363 2364 2365 401 2366 0 2363 2364 2365 401 -2367 0 2363 2364 2365 401 2368 0 c -1-1 --> -2 c ( b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ b^{1, 401}_0 ∧ -p_401) -> ( b^{1, 402}_2 ∧ b^{1, 402}_1 ∧ -b^{1, 402}_0) c in CNF: c -b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ p_401 ∨ b^{1, 402}_2 c -b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ p_401 ∨ b^{1, 402}_1 c -b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ p_401 ∨ -b^{1, 402}_0 c in DIMACS: -2363 2364 -2365 401 2366 0 -2363 2364 -2365 401 2367 0 -2363 2364 -2365 401 -2368 0 c -2-1 --> break c ( b^{1, 401}_2 ∧ b^{1, 401}_1 ∧ -b^{1, 401}_0 ∧ -p_401) -> break c in CNF: c -b^{1, 401}_2 ∨ -b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ p_401 ∨ break c in DIMACS: -2363 -2364 2365 401 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 401}_2 ∧ -b^{1, 401}_1 ∧ -b^{1, 401}_0 ∧ true) c in CNF: c -b^{1, 401}_2 ∨ b^{1, 401}_1 ∨ b^{1, 401}_0 ∨ false c in DIMACS: -2363 2364 2365 0 c 3 does not represent an automaton state. c -(-b^{1, 401}_2 ∧ b^{1, 401}_1 ∧ b^{1, 401}_0 ∧ true) c in CNF: c b^{1, 401}_2 ∨ -b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ false c in DIMACS: 2363 -2364 -2365 0 c -3 does not represent an automaton state. c -( b^{1, 401}_2 ∧ b^{1, 401}_1 ∧ b^{1, 401}_0 ∧ true) c in CNF: c -b^{1, 401}_2 ∨ -b^{1, 401}_1 ∨ -b^{1, 401}_0 ∨ false c in DIMACS: -2363 -2364 -2365 0 c i = 402 c -2+1 --> -1 c ( b^{1, 402}_2 ∧ b^{1, 402}_1 ∧ -b^{1, 402}_0 ∧ p_402) -> ( b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ b^{1, 403}_0) c in CNF: c -b^{1, 402}_2 ∨ -b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ -p_402 ∨ b^{1, 403}_2 c -b^{1, 402}_2 ∨ -b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ -p_402 ∨ -b^{1, 403}_1 c -b^{1, 402}_2 ∨ -b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ -p_402 ∨ b^{1, 403}_0 c in DIMACS: -2366 -2367 2368 -402 2369 0 -2366 -2367 2368 -402 -2370 0 -2366 -2367 2368 -402 2371 0 c -1+1 --> 0 c ( b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ b^{1, 402}_0 ∧ p_402) -> (-b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ -b^{1, 403}_0) c in CNF: c -b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ -p_402 ∨ -b^{1, 403}_2 c -b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ -p_402 ∨ -b^{1, 403}_1 c -b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ -p_402 ∨ -b^{1, 403}_0 c in DIMACS: -2366 2367 -2368 -402 -2369 0 -2366 2367 -2368 -402 -2370 0 -2366 2367 -2368 -402 -2371 0 c 0+1 --> 1 c (-b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ -b^{1, 402}_0 ∧ p_402) -> (-b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ b^{1, 403}_0) c in CNF: c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ -p_402 ∨ -b^{1, 403}_2 c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ -p_402 ∨ -b^{1, 403}_1 c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ -p_402 ∨ b^{1, 403}_0 c in DIMACS: 2366 2367 2368 -402 -2369 0 2366 2367 2368 -402 -2370 0 2366 2367 2368 -402 2371 0 c 1+1 --> 2 c (-b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ b^{1, 402}_0 ∧ p_402) -> (-b^{1, 403}_2 ∧ b^{1, 403}_1 ∧ -b^{1, 403}_0) c in CNF: c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ -p_402 ∨ -b^{1, 403}_2 c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ -p_402 ∨ b^{1, 403}_1 c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ -p_402 ∨ -b^{1, 403}_0 c in DIMACS: 2366 2367 -2368 -402 -2369 0 2366 2367 -2368 -402 2370 0 2366 2367 -2368 -402 -2371 0 c 2+1 --> break c (-b^{1, 402}_2 ∧ b^{1, 402}_1 ∧ -b^{1, 402}_0 ∧ p_402) -> break c in CNF: c b^{1, 402}_2 ∨ -b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ -p_402 ∨ break c in DIMACS: 2366 -2367 2368 -402 1162 0 c 2-1 --> 1 c (-b^{1, 402}_2 ∧ b^{1, 402}_1 ∧ -b^{1, 402}_0 ∧ -p_402) -> (-b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ b^{1, 403}_0) c in CNF: c b^{1, 402}_2 ∨ -b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ p_402 ∨ -b^{1, 403}_2 c b^{1, 402}_2 ∨ -b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ p_402 ∨ -b^{1, 403}_1 c b^{1, 402}_2 ∨ -b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ p_402 ∨ b^{1, 403}_0 c in DIMACS: 2366 -2367 2368 402 -2369 0 2366 -2367 2368 402 -2370 0 2366 -2367 2368 402 2371 0 c 1-1 --> 0 c (-b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ b^{1, 402}_0 ∧ -p_402) -> (-b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ -b^{1, 403}_0) c in CNF: c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ p_402 ∨ -b^{1, 403}_2 c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ p_402 ∨ -b^{1, 403}_1 c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ p_402 ∨ -b^{1, 403}_0 c in DIMACS: 2366 2367 -2368 402 -2369 0 2366 2367 -2368 402 -2370 0 2366 2367 -2368 402 -2371 0 c 0-1 --> -1 c (-b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ -b^{1, 402}_0 ∧ -p_402) -> ( b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ b^{1, 403}_0) c in CNF: c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ p_402 ∨ b^{1, 403}_2 c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ p_402 ∨ -b^{1, 403}_1 c b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ p_402 ∨ b^{1, 403}_0 c in DIMACS: 2366 2367 2368 402 2369 0 2366 2367 2368 402 -2370 0 2366 2367 2368 402 2371 0 c -1-1 --> -2 c ( b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ b^{1, 402}_0 ∧ -p_402) -> ( b^{1, 403}_2 ∧ b^{1, 403}_1 ∧ -b^{1, 403}_0) c in CNF: c -b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ p_402 ∨ b^{1, 403}_2 c -b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ p_402 ∨ b^{1, 403}_1 c -b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ p_402 ∨ -b^{1, 403}_0 c in DIMACS: -2366 2367 -2368 402 2369 0 -2366 2367 -2368 402 2370 0 -2366 2367 -2368 402 -2371 0 c -2-1 --> break c ( b^{1, 402}_2 ∧ b^{1, 402}_1 ∧ -b^{1, 402}_0 ∧ -p_402) -> break c in CNF: c -b^{1, 402}_2 ∨ -b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ p_402 ∨ break c in DIMACS: -2366 -2367 2368 402 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 402}_2 ∧ -b^{1, 402}_1 ∧ -b^{1, 402}_0 ∧ true) c in CNF: c -b^{1, 402}_2 ∨ b^{1, 402}_1 ∨ b^{1, 402}_0 ∨ false c in DIMACS: -2366 2367 2368 0 c 3 does not represent an automaton state. c -(-b^{1, 402}_2 ∧ b^{1, 402}_1 ∧ b^{1, 402}_0 ∧ true) c in CNF: c b^{1, 402}_2 ∨ -b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ false c in DIMACS: 2366 -2367 -2368 0 c -3 does not represent an automaton state. c -( b^{1, 402}_2 ∧ b^{1, 402}_1 ∧ b^{1, 402}_0 ∧ true) c in CNF: c -b^{1, 402}_2 ∨ -b^{1, 402}_1 ∨ -b^{1, 402}_0 ∨ false c in DIMACS: -2366 -2367 -2368 0 c i = 403 c -2+1 --> -1 c ( b^{1, 403}_2 ∧ b^{1, 403}_1 ∧ -b^{1, 403}_0 ∧ p_403) -> ( b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ b^{1, 404}_0) c in CNF: c -b^{1, 403}_2 ∨ -b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ -p_403 ∨ b^{1, 404}_2 c -b^{1, 403}_2 ∨ -b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ -p_403 ∨ -b^{1, 404}_1 c -b^{1, 403}_2 ∨ -b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ -p_403 ∨ b^{1, 404}_0 c in DIMACS: -2369 -2370 2371 -403 2372 0 -2369 -2370 2371 -403 -2373 0 -2369 -2370 2371 -403 2374 0 c -1+1 --> 0 c ( b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ b^{1, 403}_0 ∧ p_403) -> (-b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ -b^{1, 404}_0) c in CNF: c -b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ -p_403 ∨ -b^{1, 404}_2 c -b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ -p_403 ∨ -b^{1, 404}_1 c -b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ -p_403 ∨ -b^{1, 404}_0 c in DIMACS: -2369 2370 -2371 -403 -2372 0 -2369 2370 -2371 -403 -2373 0 -2369 2370 -2371 -403 -2374 0 c 0+1 --> 1 c (-b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ -b^{1, 403}_0 ∧ p_403) -> (-b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ b^{1, 404}_0) c in CNF: c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ -p_403 ∨ -b^{1, 404}_2 c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ -p_403 ∨ -b^{1, 404}_1 c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ -p_403 ∨ b^{1, 404}_0 c in DIMACS: 2369 2370 2371 -403 -2372 0 2369 2370 2371 -403 -2373 0 2369 2370 2371 -403 2374 0 c 1+1 --> 2 c (-b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ b^{1, 403}_0 ∧ p_403) -> (-b^{1, 404}_2 ∧ b^{1, 404}_1 ∧ -b^{1, 404}_0) c in CNF: c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ -p_403 ∨ -b^{1, 404}_2 c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ -p_403 ∨ b^{1, 404}_1 c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ -p_403 ∨ -b^{1, 404}_0 c in DIMACS: 2369 2370 -2371 -403 -2372 0 2369 2370 -2371 -403 2373 0 2369 2370 -2371 -403 -2374 0 c 2+1 --> break c (-b^{1, 403}_2 ∧ b^{1, 403}_1 ∧ -b^{1, 403}_0 ∧ p_403) -> break c in CNF: c b^{1, 403}_2 ∨ -b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ -p_403 ∨ break c in DIMACS: 2369 -2370 2371 -403 1162 0 c 2-1 --> 1 c (-b^{1, 403}_2 ∧ b^{1, 403}_1 ∧ -b^{1, 403}_0 ∧ -p_403) -> (-b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ b^{1, 404}_0) c in CNF: c b^{1, 403}_2 ∨ -b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ p_403 ∨ -b^{1, 404}_2 c b^{1, 403}_2 ∨ -b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ p_403 ∨ -b^{1, 404}_1 c b^{1, 403}_2 ∨ -b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ p_403 ∨ b^{1, 404}_0 c in DIMACS: 2369 -2370 2371 403 -2372 0 2369 -2370 2371 403 -2373 0 2369 -2370 2371 403 2374 0 c 1-1 --> 0 c (-b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ b^{1, 403}_0 ∧ -p_403) -> (-b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ -b^{1, 404}_0) c in CNF: c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ p_403 ∨ -b^{1, 404}_2 c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ p_403 ∨ -b^{1, 404}_1 c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ p_403 ∨ -b^{1, 404}_0 c in DIMACS: 2369 2370 -2371 403 -2372 0 2369 2370 -2371 403 -2373 0 2369 2370 -2371 403 -2374 0 c 0-1 --> -1 c (-b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ -b^{1, 403}_0 ∧ -p_403) -> ( b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ b^{1, 404}_0) c in CNF: c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ p_403 ∨ b^{1, 404}_2 c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ p_403 ∨ -b^{1, 404}_1 c b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ p_403 ∨ b^{1, 404}_0 c in DIMACS: 2369 2370 2371 403 2372 0 2369 2370 2371 403 -2373 0 2369 2370 2371 403 2374 0 c -1-1 --> -2 c ( b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ b^{1, 403}_0 ∧ -p_403) -> ( b^{1, 404}_2 ∧ b^{1, 404}_1 ∧ -b^{1, 404}_0) c in CNF: c -b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ p_403 ∨ b^{1, 404}_2 c -b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ p_403 ∨ b^{1, 404}_1 c -b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ p_403 ∨ -b^{1, 404}_0 c in DIMACS: -2369 2370 -2371 403 2372 0 -2369 2370 -2371 403 2373 0 -2369 2370 -2371 403 -2374 0 c -2-1 --> break c ( b^{1, 403}_2 ∧ b^{1, 403}_1 ∧ -b^{1, 403}_0 ∧ -p_403) -> break c in CNF: c -b^{1, 403}_2 ∨ -b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ p_403 ∨ break c in DIMACS: -2369 -2370 2371 403 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 403}_2 ∧ -b^{1, 403}_1 ∧ -b^{1, 403}_0 ∧ true) c in CNF: c -b^{1, 403}_2 ∨ b^{1, 403}_1 ∨ b^{1, 403}_0 ∨ false c in DIMACS: -2369 2370 2371 0 c 3 does not represent an automaton state. c -(-b^{1, 403}_2 ∧ b^{1, 403}_1 ∧ b^{1, 403}_0 ∧ true) c in CNF: c b^{1, 403}_2 ∨ -b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ false c in DIMACS: 2369 -2370 -2371 0 c -3 does not represent an automaton state. c -( b^{1, 403}_2 ∧ b^{1, 403}_1 ∧ b^{1, 403}_0 ∧ true) c in CNF: c -b^{1, 403}_2 ∨ -b^{1, 403}_1 ∨ -b^{1, 403}_0 ∨ false c in DIMACS: -2369 -2370 -2371 0 c i = 404 c -2+1 --> -1 c ( b^{1, 404}_2 ∧ b^{1, 404}_1 ∧ -b^{1, 404}_0 ∧ p_404) -> ( b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ b^{1, 405}_0) c in CNF: c -b^{1, 404}_2 ∨ -b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ -p_404 ∨ b^{1, 405}_2 c -b^{1, 404}_2 ∨ -b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ -p_404 ∨ -b^{1, 405}_1 c -b^{1, 404}_2 ∨ -b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ -p_404 ∨ b^{1, 405}_0 c in DIMACS: -2372 -2373 2374 -404 2375 0 -2372 -2373 2374 -404 -2376 0 -2372 -2373 2374 -404 2377 0 c -1+1 --> 0 c ( b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ b^{1, 404}_0 ∧ p_404) -> (-b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ -b^{1, 405}_0) c in CNF: c -b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ -p_404 ∨ -b^{1, 405}_2 c -b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ -p_404 ∨ -b^{1, 405}_1 c -b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ -p_404 ∨ -b^{1, 405}_0 c in DIMACS: -2372 2373 -2374 -404 -2375 0 -2372 2373 -2374 -404 -2376 0 -2372 2373 -2374 -404 -2377 0 c 0+1 --> 1 c (-b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ -b^{1, 404}_0 ∧ p_404) -> (-b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ b^{1, 405}_0) c in CNF: c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ -p_404 ∨ -b^{1, 405}_2 c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ -p_404 ∨ -b^{1, 405}_1 c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ -p_404 ∨ b^{1, 405}_0 c in DIMACS: 2372 2373 2374 -404 -2375 0 2372 2373 2374 -404 -2376 0 2372 2373 2374 -404 2377 0 c 1+1 --> 2 c (-b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ b^{1, 404}_0 ∧ p_404) -> (-b^{1, 405}_2 ∧ b^{1, 405}_1 ∧ -b^{1, 405}_0) c in CNF: c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ -p_404 ∨ -b^{1, 405}_2 c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ -p_404 ∨ b^{1, 405}_1 c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ -p_404 ∨ -b^{1, 405}_0 c in DIMACS: 2372 2373 -2374 -404 -2375 0 2372 2373 -2374 -404 2376 0 2372 2373 -2374 -404 -2377 0 c 2+1 --> break c (-b^{1, 404}_2 ∧ b^{1, 404}_1 ∧ -b^{1, 404}_0 ∧ p_404) -> break c in CNF: c b^{1, 404}_2 ∨ -b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ -p_404 ∨ break c in DIMACS: 2372 -2373 2374 -404 1162 0 c 2-1 --> 1 c (-b^{1, 404}_2 ∧ b^{1, 404}_1 ∧ -b^{1, 404}_0 ∧ -p_404) -> (-b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ b^{1, 405}_0) c in CNF: c b^{1, 404}_2 ∨ -b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ p_404 ∨ -b^{1, 405}_2 c b^{1, 404}_2 ∨ -b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ p_404 ∨ -b^{1, 405}_1 c b^{1, 404}_2 ∨ -b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ p_404 ∨ b^{1, 405}_0 c in DIMACS: 2372 -2373 2374 404 -2375 0 2372 -2373 2374 404 -2376 0 2372 -2373 2374 404 2377 0 c 1-1 --> 0 c (-b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ b^{1, 404}_0 ∧ -p_404) -> (-b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ -b^{1, 405}_0) c in CNF: c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ p_404 ∨ -b^{1, 405}_2 c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ p_404 ∨ -b^{1, 405}_1 c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ p_404 ∨ -b^{1, 405}_0 c in DIMACS: 2372 2373 -2374 404 -2375 0 2372 2373 -2374 404 -2376 0 2372 2373 -2374 404 -2377 0 c 0-1 --> -1 c (-b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ -b^{1, 404}_0 ∧ -p_404) -> ( b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ b^{1, 405}_0) c in CNF: c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ p_404 ∨ b^{1, 405}_2 c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ p_404 ∨ -b^{1, 405}_1 c b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ p_404 ∨ b^{1, 405}_0 c in DIMACS: 2372 2373 2374 404 2375 0 2372 2373 2374 404 -2376 0 2372 2373 2374 404 2377 0 c -1-1 --> -2 c ( b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ b^{1, 404}_0 ∧ -p_404) -> ( b^{1, 405}_2 ∧ b^{1, 405}_1 ∧ -b^{1, 405}_0) c in CNF: c -b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ p_404 ∨ b^{1, 405}_2 c -b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ p_404 ∨ b^{1, 405}_1 c -b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ p_404 ∨ -b^{1, 405}_0 c in DIMACS: -2372 2373 -2374 404 2375 0 -2372 2373 -2374 404 2376 0 -2372 2373 -2374 404 -2377 0 c -2-1 --> break c ( b^{1, 404}_2 ∧ b^{1, 404}_1 ∧ -b^{1, 404}_0 ∧ -p_404) -> break c in CNF: c -b^{1, 404}_2 ∨ -b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ p_404 ∨ break c in DIMACS: -2372 -2373 2374 404 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 404}_2 ∧ -b^{1, 404}_1 ∧ -b^{1, 404}_0 ∧ true) c in CNF: c -b^{1, 404}_2 ∨ b^{1, 404}_1 ∨ b^{1, 404}_0 ∨ false c in DIMACS: -2372 2373 2374 0 c 3 does not represent an automaton state. c -(-b^{1, 404}_2 ∧ b^{1, 404}_1 ∧ b^{1, 404}_0 ∧ true) c in CNF: c b^{1, 404}_2 ∨ -b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ false c in DIMACS: 2372 -2373 -2374 0 c -3 does not represent an automaton state. c -( b^{1, 404}_2 ∧ b^{1, 404}_1 ∧ b^{1, 404}_0 ∧ true) c in CNF: c -b^{1, 404}_2 ∨ -b^{1, 404}_1 ∨ -b^{1, 404}_0 ∨ false c in DIMACS: -2372 -2373 -2374 0 c i = 405 c -2+1 --> -1 c ( b^{1, 405}_2 ∧ b^{1, 405}_1 ∧ -b^{1, 405}_0 ∧ p_405) -> ( b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ b^{1, 406}_0) c in CNF: c -b^{1, 405}_2 ∨ -b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ -p_405 ∨ b^{1, 406}_2 c -b^{1, 405}_2 ∨ -b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ -p_405 ∨ -b^{1, 406}_1 c -b^{1, 405}_2 ∨ -b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ -p_405 ∨ b^{1, 406}_0 c in DIMACS: -2375 -2376 2377 -405 2378 0 -2375 -2376 2377 -405 -2379 0 -2375 -2376 2377 -405 2380 0 c -1+1 --> 0 c ( b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ b^{1, 405}_0 ∧ p_405) -> (-b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ -b^{1, 406}_0) c in CNF: c -b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ -p_405 ∨ -b^{1, 406}_2 c -b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ -p_405 ∨ -b^{1, 406}_1 c -b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ -p_405 ∨ -b^{1, 406}_0 c in DIMACS: -2375 2376 -2377 -405 -2378 0 -2375 2376 -2377 -405 -2379 0 -2375 2376 -2377 -405 -2380 0 c 0+1 --> 1 c (-b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ -b^{1, 405}_0 ∧ p_405) -> (-b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ b^{1, 406}_0) c in CNF: c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ -p_405 ∨ -b^{1, 406}_2 c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ -p_405 ∨ -b^{1, 406}_1 c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ -p_405 ∨ b^{1, 406}_0 c in DIMACS: 2375 2376 2377 -405 -2378 0 2375 2376 2377 -405 -2379 0 2375 2376 2377 -405 2380 0 c 1+1 --> 2 c (-b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ b^{1, 405}_0 ∧ p_405) -> (-b^{1, 406}_2 ∧ b^{1, 406}_1 ∧ -b^{1, 406}_0) c in CNF: c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ -p_405 ∨ -b^{1, 406}_2 c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ -p_405 ∨ b^{1, 406}_1 c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ -p_405 ∨ -b^{1, 406}_0 c in DIMACS: 2375 2376 -2377 -405 -2378 0 2375 2376 -2377 -405 2379 0 2375 2376 -2377 -405 -2380 0 c 2+1 --> break c (-b^{1, 405}_2 ∧ b^{1, 405}_1 ∧ -b^{1, 405}_0 ∧ p_405) -> break c in CNF: c b^{1, 405}_2 ∨ -b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ -p_405 ∨ break c in DIMACS: 2375 -2376 2377 -405 1162 0 c 2-1 --> 1 c (-b^{1, 405}_2 ∧ b^{1, 405}_1 ∧ -b^{1, 405}_0 ∧ -p_405) -> (-b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ b^{1, 406}_0) c in CNF: c b^{1, 405}_2 ∨ -b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ p_405 ∨ -b^{1, 406}_2 c b^{1, 405}_2 ∨ -b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ p_405 ∨ -b^{1, 406}_1 c b^{1, 405}_2 ∨ -b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ p_405 ∨ b^{1, 406}_0 c in DIMACS: 2375 -2376 2377 405 -2378 0 2375 -2376 2377 405 -2379 0 2375 -2376 2377 405 2380 0 c 1-1 --> 0 c (-b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ b^{1, 405}_0 ∧ -p_405) -> (-b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ -b^{1, 406}_0) c in CNF: c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ p_405 ∨ -b^{1, 406}_2 c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ p_405 ∨ -b^{1, 406}_1 c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ p_405 ∨ -b^{1, 406}_0 c in DIMACS: 2375 2376 -2377 405 -2378 0 2375 2376 -2377 405 -2379 0 2375 2376 -2377 405 -2380 0 c 0-1 --> -1 c (-b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ -b^{1, 405}_0 ∧ -p_405) -> ( b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ b^{1, 406}_0) c in CNF: c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ p_405 ∨ b^{1, 406}_2 c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ p_405 ∨ -b^{1, 406}_1 c b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ p_405 ∨ b^{1, 406}_0 c in DIMACS: 2375 2376 2377 405 2378 0 2375 2376 2377 405 -2379 0 2375 2376 2377 405 2380 0 c -1-1 --> -2 c ( b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ b^{1, 405}_0 ∧ -p_405) -> ( b^{1, 406}_2 ∧ b^{1, 406}_1 ∧ -b^{1, 406}_0) c in CNF: c -b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ p_405 ∨ b^{1, 406}_2 c -b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ p_405 ∨ b^{1, 406}_1 c -b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ p_405 ∨ -b^{1, 406}_0 c in DIMACS: -2375 2376 -2377 405 2378 0 -2375 2376 -2377 405 2379 0 -2375 2376 -2377 405 -2380 0 c -2-1 --> break c ( b^{1, 405}_2 ∧ b^{1, 405}_1 ∧ -b^{1, 405}_0 ∧ -p_405) -> break c in CNF: c -b^{1, 405}_2 ∨ -b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ p_405 ∨ break c in DIMACS: -2375 -2376 2377 405 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 405}_2 ∧ -b^{1, 405}_1 ∧ -b^{1, 405}_0 ∧ true) c in CNF: c -b^{1, 405}_2 ∨ b^{1, 405}_1 ∨ b^{1, 405}_0 ∨ false c in DIMACS: -2375 2376 2377 0 c 3 does not represent an automaton state. c -(-b^{1, 405}_2 ∧ b^{1, 405}_1 ∧ b^{1, 405}_0 ∧ true) c in CNF: c b^{1, 405}_2 ∨ -b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ false c in DIMACS: 2375 -2376 -2377 0 c -3 does not represent an automaton state. c -( b^{1, 405}_2 ∧ b^{1, 405}_1 ∧ b^{1, 405}_0 ∧ true) c in CNF: c -b^{1, 405}_2 ∨ -b^{1, 405}_1 ∨ -b^{1, 405}_0 ∨ false c in DIMACS: -2375 -2376 -2377 0 c i = 406 c -2+1 --> -1 c ( b^{1, 406}_2 ∧ b^{1, 406}_1 ∧ -b^{1, 406}_0 ∧ p_406) -> ( b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ b^{1, 407}_0) c in CNF: c -b^{1, 406}_2 ∨ -b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ -p_406 ∨ b^{1, 407}_2 c -b^{1, 406}_2 ∨ -b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ -p_406 ∨ -b^{1, 407}_1 c -b^{1, 406}_2 ∨ -b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ -p_406 ∨ b^{1, 407}_0 c in DIMACS: -2378 -2379 2380 -406 2381 0 -2378 -2379 2380 -406 -2382 0 -2378 -2379 2380 -406 2383 0 c -1+1 --> 0 c ( b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ b^{1, 406}_0 ∧ p_406) -> (-b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ -b^{1, 407}_0) c in CNF: c -b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ -p_406 ∨ -b^{1, 407}_2 c -b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ -p_406 ∨ -b^{1, 407}_1 c -b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ -p_406 ∨ -b^{1, 407}_0 c in DIMACS: -2378 2379 -2380 -406 -2381 0 -2378 2379 -2380 -406 -2382 0 -2378 2379 -2380 -406 -2383 0 c 0+1 --> 1 c (-b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ -b^{1, 406}_0 ∧ p_406) -> (-b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ b^{1, 407}_0) c in CNF: c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ -p_406 ∨ -b^{1, 407}_2 c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ -p_406 ∨ -b^{1, 407}_1 c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ -p_406 ∨ b^{1, 407}_0 c in DIMACS: 2378 2379 2380 -406 -2381 0 2378 2379 2380 -406 -2382 0 2378 2379 2380 -406 2383 0 c 1+1 --> 2 c (-b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ b^{1, 406}_0 ∧ p_406) -> (-b^{1, 407}_2 ∧ b^{1, 407}_1 ∧ -b^{1, 407}_0) c in CNF: c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ -p_406 ∨ -b^{1, 407}_2 c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ -p_406 ∨ b^{1, 407}_1 c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ -p_406 ∨ -b^{1, 407}_0 c in DIMACS: 2378 2379 -2380 -406 -2381 0 2378 2379 -2380 -406 2382 0 2378 2379 -2380 -406 -2383 0 c 2+1 --> break c (-b^{1, 406}_2 ∧ b^{1, 406}_1 ∧ -b^{1, 406}_0 ∧ p_406) -> break c in CNF: c b^{1, 406}_2 ∨ -b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ -p_406 ∨ break c in DIMACS: 2378 -2379 2380 -406 1162 0 c 2-1 --> 1 c (-b^{1, 406}_2 ∧ b^{1, 406}_1 ∧ -b^{1, 406}_0 ∧ -p_406) -> (-b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ b^{1, 407}_0) c in CNF: c b^{1, 406}_2 ∨ -b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ p_406 ∨ -b^{1, 407}_2 c b^{1, 406}_2 ∨ -b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ p_406 ∨ -b^{1, 407}_1 c b^{1, 406}_2 ∨ -b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ p_406 ∨ b^{1, 407}_0 c in DIMACS: 2378 -2379 2380 406 -2381 0 2378 -2379 2380 406 -2382 0 2378 -2379 2380 406 2383 0 c 1-1 --> 0 c (-b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ b^{1, 406}_0 ∧ -p_406) -> (-b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ -b^{1, 407}_0) c in CNF: c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ p_406 ∨ -b^{1, 407}_2 c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ p_406 ∨ -b^{1, 407}_1 c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ p_406 ∨ -b^{1, 407}_0 c in DIMACS: 2378 2379 -2380 406 -2381 0 2378 2379 -2380 406 -2382 0 2378 2379 -2380 406 -2383 0 c 0-1 --> -1 c (-b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ -b^{1, 406}_0 ∧ -p_406) -> ( b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ b^{1, 407}_0) c in CNF: c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ p_406 ∨ b^{1, 407}_2 c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ p_406 ∨ -b^{1, 407}_1 c b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ p_406 ∨ b^{1, 407}_0 c in DIMACS: 2378 2379 2380 406 2381 0 2378 2379 2380 406 -2382 0 2378 2379 2380 406 2383 0 c -1-1 --> -2 c ( b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ b^{1, 406}_0 ∧ -p_406) -> ( b^{1, 407}_2 ∧ b^{1, 407}_1 ∧ -b^{1, 407}_0) c in CNF: c -b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ p_406 ∨ b^{1, 407}_2 c -b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ p_406 ∨ b^{1, 407}_1 c -b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ p_406 ∨ -b^{1, 407}_0 c in DIMACS: -2378 2379 -2380 406 2381 0 -2378 2379 -2380 406 2382 0 -2378 2379 -2380 406 -2383 0 c -2-1 --> break c ( b^{1, 406}_2 ∧ b^{1, 406}_1 ∧ -b^{1, 406}_0 ∧ -p_406) -> break c in CNF: c -b^{1, 406}_2 ∨ -b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ p_406 ∨ break c in DIMACS: -2378 -2379 2380 406 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 406}_2 ∧ -b^{1, 406}_1 ∧ -b^{1, 406}_0 ∧ true) c in CNF: c -b^{1, 406}_2 ∨ b^{1, 406}_1 ∨ b^{1, 406}_0 ∨ false c in DIMACS: -2378 2379 2380 0 c 3 does not represent an automaton state. c -(-b^{1, 406}_2 ∧ b^{1, 406}_1 ∧ b^{1, 406}_0 ∧ true) c in CNF: c b^{1, 406}_2 ∨ -b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ false c in DIMACS: 2378 -2379 -2380 0 c -3 does not represent an automaton state. c -( b^{1, 406}_2 ∧ b^{1, 406}_1 ∧ b^{1, 406}_0 ∧ true) c in CNF: c -b^{1, 406}_2 ∨ -b^{1, 406}_1 ∨ -b^{1, 406}_0 ∨ false c in DIMACS: -2378 -2379 -2380 0 c i = 407 c -2+1 --> -1 c ( b^{1, 407}_2 ∧ b^{1, 407}_1 ∧ -b^{1, 407}_0 ∧ p_407) -> ( b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ b^{1, 408}_0) c in CNF: c -b^{1, 407}_2 ∨ -b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ -p_407 ∨ b^{1, 408}_2 c -b^{1, 407}_2 ∨ -b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ -p_407 ∨ -b^{1, 408}_1 c -b^{1, 407}_2 ∨ -b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ -p_407 ∨ b^{1, 408}_0 c in DIMACS: -2381 -2382 2383 -407 2384 0 -2381 -2382 2383 -407 -2385 0 -2381 -2382 2383 -407 2386 0 c -1+1 --> 0 c ( b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ b^{1, 407}_0 ∧ p_407) -> (-b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ -b^{1, 408}_0) c in CNF: c -b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ -p_407 ∨ -b^{1, 408}_2 c -b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ -p_407 ∨ -b^{1, 408}_1 c -b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ -p_407 ∨ -b^{1, 408}_0 c in DIMACS: -2381 2382 -2383 -407 -2384 0 -2381 2382 -2383 -407 -2385 0 -2381 2382 -2383 -407 -2386 0 c 0+1 --> 1 c (-b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ -b^{1, 407}_0 ∧ p_407) -> (-b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ b^{1, 408}_0) c in CNF: c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ -p_407 ∨ -b^{1, 408}_2 c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ -p_407 ∨ -b^{1, 408}_1 c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ -p_407 ∨ b^{1, 408}_0 c in DIMACS: 2381 2382 2383 -407 -2384 0 2381 2382 2383 -407 -2385 0 2381 2382 2383 -407 2386 0 c 1+1 --> 2 c (-b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ b^{1, 407}_0 ∧ p_407) -> (-b^{1, 408}_2 ∧ b^{1, 408}_1 ∧ -b^{1, 408}_0) c in CNF: c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ -p_407 ∨ -b^{1, 408}_2 c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ -p_407 ∨ b^{1, 408}_1 c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ -p_407 ∨ -b^{1, 408}_0 c in DIMACS: 2381 2382 -2383 -407 -2384 0 2381 2382 -2383 -407 2385 0 2381 2382 -2383 -407 -2386 0 c 2+1 --> break c (-b^{1, 407}_2 ∧ b^{1, 407}_1 ∧ -b^{1, 407}_0 ∧ p_407) -> break c in CNF: c b^{1, 407}_2 ∨ -b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ -p_407 ∨ break c in DIMACS: 2381 -2382 2383 -407 1162 0 c 2-1 --> 1 c (-b^{1, 407}_2 ∧ b^{1, 407}_1 ∧ -b^{1, 407}_0 ∧ -p_407) -> (-b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ b^{1, 408}_0) c in CNF: c b^{1, 407}_2 ∨ -b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ p_407 ∨ -b^{1, 408}_2 c b^{1, 407}_2 ∨ -b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ p_407 ∨ -b^{1, 408}_1 c b^{1, 407}_2 ∨ -b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ p_407 ∨ b^{1, 408}_0 c in DIMACS: 2381 -2382 2383 407 -2384 0 2381 -2382 2383 407 -2385 0 2381 -2382 2383 407 2386 0 c 1-1 --> 0 c (-b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ b^{1, 407}_0 ∧ -p_407) -> (-b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ -b^{1, 408}_0) c in CNF: c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ p_407 ∨ -b^{1, 408}_2 c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ p_407 ∨ -b^{1, 408}_1 c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ p_407 ∨ -b^{1, 408}_0 c in DIMACS: 2381 2382 -2383 407 -2384 0 2381 2382 -2383 407 -2385 0 2381 2382 -2383 407 -2386 0 c 0-1 --> -1 c (-b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ -b^{1, 407}_0 ∧ -p_407) -> ( b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ b^{1, 408}_0) c in CNF: c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ p_407 ∨ b^{1, 408}_2 c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ p_407 ∨ -b^{1, 408}_1 c b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ p_407 ∨ b^{1, 408}_0 c in DIMACS: 2381 2382 2383 407 2384 0 2381 2382 2383 407 -2385 0 2381 2382 2383 407 2386 0 c -1-1 --> -2 c ( b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ b^{1, 407}_0 ∧ -p_407) -> ( b^{1, 408}_2 ∧ b^{1, 408}_1 ∧ -b^{1, 408}_0) c in CNF: c -b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ p_407 ∨ b^{1, 408}_2 c -b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ p_407 ∨ b^{1, 408}_1 c -b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ p_407 ∨ -b^{1, 408}_0 c in DIMACS: -2381 2382 -2383 407 2384 0 -2381 2382 -2383 407 2385 0 -2381 2382 -2383 407 -2386 0 c -2-1 --> break c ( b^{1, 407}_2 ∧ b^{1, 407}_1 ∧ -b^{1, 407}_0 ∧ -p_407) -> break c in CNF: c -b^{1, 407}_2 ∨ -b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ p_407 ∨ break c in DIMACS: -2381 -2382 2383 407 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 407}_2 ∧ -b^{1, 407}_1 ∧ -b^{1, 407}_0 ∧ true) c in CNF: c -b^{1, 407}_2 ∨ b^{1, 407}_1 ∨ b^{1, 407}_0 ∨ false c in DIMACS: -2381 2382 2383 0 c 3 does not represent an automaton state. c -(-b^{1, 407}_2 ∧ b^{1, 407}_1 ∧ b^{1, 407}_0 ∧ true) c in CNF: c b^{1, 407}_2 ∨ -b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ false c in DIMACS: 2381 -2382 -2383 0 c -3 does not represent an automaton state. c -( b^{1, 407}_2 ∧ b^{1, 407}_1 ∧ b^{1, 407}_0 ∧ true) c in CNF: c -b^{1, 407}_2 ∨ -b^{1, 407}_1 ∨ -b^{1, 407}_0 ∨ false c in DIMACS: -2381 -2382 -2383 0 c i = 408 c -2+1 --> -1 c ( b^{1, 408}_2 ∧ b^{1, 408}_1 ∧ -b^{1, 408}_0 ∧ p_408) -> ( b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ b^{1, 409}_0) c in CNF: c -b^{1, 408}_2 ∨ -b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ -p_408 ∨ b^{1, 409}_2 c -b^{1, 408}_2 ∨ -b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ -p_408 ∨ -b^{1, 409}_1 c -b^{1, 408}_2 ∨ -b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ -p_408 ∨ b^{1, 409}_0 c in DIMACS: -2384 -2385 2386 -408 2387 0 -2384 -2385 2386 -408 -2388 0 -2384 -2385 2386 -408 2389 0 c -1+1 --> 0 c ( b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ b^{1, 408}_0 ∧ p_408) -> (-b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ -b^{1, 409}_0) c in CNF: c -b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ -p_408 ∨ -b^{1, 409}_2 c -b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ -p_408 ∨ -b^{1, 409}_1 c -b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ -p_408 ∨ -b^{1, 409}_0 c in DIMACS: -2384 2385 -2386 -408 -2387 0 -2384 2385 -2386 -408 -2388 0 -2384 2385 -2386 -408 -2389 0 c 0+1 --> 1 c (-b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ -b^{1, 408}_0 ∧ p_408) -> (-b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ b^{1, 409}_0) c in CNF: c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ -p_408 ∨ -b^{1, 409}_2 c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ -p_408 ∨ -b^{1, 409}_1 c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ -p_408 ∨ b^{1, 409}_0 c in DIMACS: 2384 2385 2386 -408 -2387 0 2384 2385 2386 -408 -2388 0 2384 2385 2386 -408 2389 0 c 1+1 --> 2 c (-b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ b^{1, 408}_0 ∧ p_408) -> (-b^{1, 409}_2 ∧ b^{1, 409}_1 ∧ -b^{1, 409}_0) c in CNF: c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ -p_408 ∨ -b^{1, 409}_2 c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ -p_408 ∨ b^{1, 409}_1 c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ -p_408 ∨ -b^{1, 409}_0 c in DIMACS: 2384 2385 -2386 -408 -2387 0 2384 2385 -2386 -408 2388 0 2384 2385 -2386 -408 -2389 0 c 2+1 --> break c (-b^{1, 408}_2 ∧ b^{1, 408}_1 ∧ -b^{1, 408}_0 ∧ p_408) -> break c in CNF: c b^{1, 408}_2 ∨ -b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ -p_408 ∨ break c in DIMACS: 2384 -2385 2386 -408 1162 0 c 2-1 --> 1 c (-b^{1, 408}_2 ∧ b^{1, 408}_1 ∧ -b^{1, 408}_0 ∧ -p_408) -> (-b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ b^{1, 409}_0) c in CNF: c b^{1, 408}_2 ∨ -b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ p_408 ∨ -b^{1, 409}_2 c b^{1, 408}_2 ∨ -b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ p_408 ∨ -b^{1, 409}_1 c b^{1, 408}_2 ∨ -b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ p_408 ∨ b^{1, 409}_0 c in DIMACS: 2384 -2385 2386 408 -2387 0 2384 -2385 2386 408 -2388 0 2384 -2385 2386 408 2389 0 c 1-1 --> 0 c (-b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ b^{1, 408}_0 ∧ -p_408) -> (-b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ -b^{1, 409}_0) c in CNF: c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ p_408 ∨ -b^{1, 409}_2 c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ p_408 ∨ -b^{1, 409}_1 c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ p_408 ∨ -b^{1, 409}_0 c in DIMACS: 2384 2385 -2386 408 -2387 0 2384 2385 -2386 408 -2388 0 2384 2385 -2386 408 -2389 0 c 0-1 --> -1 c (-b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ -b^{1, 408}_0 ∧ -p_408) -> ( b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ b^{1, 409}_0) c in CNF: c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ p_408 ∨ b^{1, 409}_2 c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ p_408 ∨ -b^{1, 409}_1 c b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ p_408 ∨ b^{1, 409}_0 c in DIMACS: 2384 2385 2386 408 2387 0 2384 2385 2386 408 -2388 0 2384 2385 2386 408 2389 0 c -1-1 --> -2 c ( b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ b^{1, 408}_0 ∧ -p_408) -> ( b^{1, 409}_2 ∧ b^{1, 409}_1 ∧ -b^{1, 409}_0) c in CNF: c -b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ p_408 ∨ b^{1, 409}_2 c -b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ p_408 ∨ b^{1, 409}_1 c -b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ p_408 ∨ -b^{1, 409}_0 c in DIMACS: -2384 2385 -2386 408 2387 0 -2384 2385 -2386 408 2388 0 -2384 2385 -2386 408 -2389 0 c -2-1 --> break c ( b^{1, 408}_2 ∧ b^{1, 408}_1 ∧ -b^{1, 408}_0 ∧ -p_408) -> break c in CNF: c -b^{1, 408}_2 ∨ -b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ p_408 ∨ break c in DIMACS: -2384 -2385 2386 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 408}_2 ∧ -b^{1, 408}_1 ∧ -b^{1, 408}_0 ∧ true) c in CNF: c -b^{1, 408}_2 ∨ b^{1, 408}_1 ∨ b^{1, 408}_0 ∨ false c in DIMACS: -2384 2385 2386 0 c 3 does not represent an automaton state. c -(-b^{1, 408}_2 ∧ b^{1, 408}_1 ∧ b^{1, 408}_0 ∧ true) c in CNF: c b^{1, 408}_2 ∨ -b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ false c in DIMACS: 2384 -2385 -2386 0 c -3 does not represent an automaton state. c -( b^{1, 408}_2 ∧ b^{1, 408}_1 ∧ b^{1, 408}_0 ∧ true) c in CNF: c -b^{1, 408}_2 ∨ -b^{1, 408}_1 ∨ -b^{1, 408}_0 ∨ false c in DIMACS: -2384 -2385 -2386 0 c i = 409 c -2+1 --> -1 c ( b^{1, 409}_2 ∧ b^{1, 409}_1 ∧ -b^{1, 409}_0 ∧ p_409) -> ( b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ b^{1, 410}_0) c in CNF: c -b^{1, 409}_2 ∨ -b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ -p_409 ∨ b^{1, 410}_2 c -b^{1, 409}_2 ∨ -b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ -p_409 ∨ -b^{1, 410}_1 c -b^{1, 409}_2 ∨ -b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ -p_409 ∨ b^{1, 410}_0 c in DIMACS: -2387 -2388 2389 -409 2390 0 -2387 -2388 2389 -409 -2391 0 -2387 -2388 2389 -409 2392 0 c -1+1 --> 0 c ( b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ b^{1, 409}_0 ∧ p_409) -> (-b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ -b^{1, 410}_0) c in CNF: c -b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ -p_409 ∨ -b^{1, 410}_2 c -b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ -p_409 ∨ -b^{1, 410}_1 c -b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ -p_409 ∨ -b^{1, 410}_0 c in DIMACS: -2387 2388 -2389 -409 -2390 0 -2387 2388 -2389 -409 -2391 0 -2387 2388 -2389 -409 -2392 0 c 0+1 --> 1 c (-b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ -b^{1, 409}_0 ∧ p_409) -> (-b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ b^{1, 410}_0) c in CNF: c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ -p_409 ∨ -b^{1, 410}_2 c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ -p_409 ∨ -b^{1, 410}_1 c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ -p_409 ∨ b^{1, 410}_0 c in DIMACS: 2387 2388 2389 -409 -2390 0 2387 2388 2389 -409 -2391 0 2387 2388 2389 -409 2392 0 c 1+1 --> 2 c (-b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ b^{1, 409}_0 ∧ p_409) -> (-b^{1, 410}_2 ∧ b^{1, 410}_1 ∧ -b^{1, 410}_0) c in CNF: c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ -p_409 ∨ -b^{1, 410}_2 c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ -p_409 ∨ b^{1, 410}_1 c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ -p_409 ∨ -b^{1, 410}_0 c in DIMACS: 2387 2388 -2389 -409 -2390 0 2387 2388 -2389 -409 2391 0 2387 2388 -2389 -409 -2392 0 c 2+1 --> break c (-b^{1, 409}_2 ∧ b^{1, 409}_1 ∧ -b^{1, 409}_0 ∧ p_409) -> break c in CNF: c b^{1, 409}_2 ∨ -b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ -p_409 ∨ break c in DIMACS: 2387 -2388 2389 -409 1162 0 c 2-1 --> 1 c (-b^{1, 409}_2 ∧ b^{1, 409}_1 ∧ -b^{1, 409}_0 ∧ -p_409) -> (-b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ b^{1, 410}_0) c in CNF: c b^{1, 409}_2 ∨ -b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ p_409 ∨ -b^{1, 410}_2 c b^{1, 409}_2 ∨ -b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ p_409 ∨ -b^{1, 410}_1 c b^{1, 409}_2 ∨ -b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ p_409 ∨ b^{1, 410}_0 c in DIMACS: 2387 -2388 2389 409 -2390 0 2387 -2388 2389 409 -2391 0 2387 -2388 2389 409 2392 0 c 1-1 --> 0 c (-b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ b^{1, 409}_0 ∧ -p_409) -> (-b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ -b^{1, 410}_0) c in CNF: c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ p_409 ∨ -b^{1, 410}_2 c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ p_409 ∨ -b^{1, 410}_1 c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ p_409 ∨ -b^{1, 410}_0 c in DIMACS: 2387 2388 -2389 409 -2390 0 2387 2388 -2389 409 -2391 0 2387 2388 -2389 409 -2392 0 c 0-1 --> -1 c (-b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ -b^{1, 409}_0 ∧ -p_409) -> ( b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ b^{1, 410}_0) c in CNF: c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ p_409 ∨ b^{1, 410}_2 c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ p_409 ∨ -b^{1, 410}_1 c b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ p_409 ∨ b^{1, 410}_0 c in DIMACS: 2387 2388 2389 409 2390 0 2387 2388 2389 409 -2391 0 2387 2388 2389 409 2392 0 c -1-1 --> -2 c ( b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ b^{1, 409}_0 ∧ -p_409) -> ( b^{1, 410}_2 ∧ b^{1, 410}_1 ∧ -b^{1, 410}_0) c in CNF: c -b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ p_409 ∨ b^{1, 410}_2 c -b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ p_409 ∨ b^{1, 410}_1 c -b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ p_409 ∨ -b^{1, 410}_0 c in DIMACS: -2387 2388 -2389 409 2390 0 -2387 2388 -2389 409 2391 0 -2387 2388 -2389 409 -2392 0 c -2-1 --> break c ( b^{1, 409}_2 ∧ b^{1, 409}_1 ∧ -b^{1, 409}_0 ∧ -p_409) -> break c in CNF: c -b^{1, 409}_2 ∨ -b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ p_409 ∨ break c in DIMACS: -2387 -2388 2389 409 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 409}_2 ∧ -b^{1, 409}_1 ∧ -b^{1, 409}_0 ∧ true) c in CNF: c -b^{1, 409}_2 ∨ b^{1, 409}_1 ∨ b^{1, 409}_0 ∨ false c in DIMACS: -2387 2388 2389 0 c 3 does not represent an automaton state. c -(-b^{1, 409}_2 ∧ b^{1, 409}_1 ∧ b^{1, 409}_0 ∧ true) c in CNF: c b^{1, 409}_2 ∨ -b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ false c in DIMACS: 2387 -2388 -2389 0 c -3 does not represent an automaton state. c -( b^{1, 409}_2 ∧ b^{1, 409}_1 ∧ b^{1, 409}_0 ∧ true) c in CNF: c -b^{1, 409}_2 ∨ -b^{1, 409}_1 ∨ -b^{1, 409}_0 ∨ false c in DIMACS: -2387 -2388 -2389 0 c i = 410 c -2+1 --> -1 c ( b^{1, 410}_2 ∧ b^{1, 410}_1 ∧ -b^{1, 410}_0 ∧ p_410) -> ( b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ b^{1, 411}_0) c in CNF: c -b^{1, 410}_2 ∨ -b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ -p_410 ∨ b^{1, 411}_2 c -b^{1, 410}_2 ∨ -b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ -p_410 ∨ -b^{1, 411}_1 c -b^{1, 410}_2 ∨ -b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ -p_410 ∨ b^{1, 411}_0 c in DIMACS: -2390 -2391 2392 -410 2393 0 -2390 -2391 2392 -410 -2394 0 -2390 -2391 2392 -410 2395 0 c -1+1 --> 0 c ( b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ b^{1, 410}_0 ∧ p_410) -> (-b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ -b^{1, 411}_0) c in CNF: c -b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ -p_410 ∨ -b^{1, 411}_2 c -b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ -p_410 ∨ -b^{1, 411}_1 c -b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ -p_410 ∨ -b^{1, 411}_0 c in DIMACS: -2390 2391 -2392 -410 -2393 0 -2390 2391 -2392 -410 -2394 0 -2390 2391 -2392 -410 -2395 0 c 0+1 --> 1 c (-b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ -b^{1, 410}_0 ∧ p_410) -> (-b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ b^{1, 411}_0) c in CNF: c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ -p_410 ∨ -b^{1, 411}_2 c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ -p_410 ∨ -b^{1, 411}_1 c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ -p_410 ∨ b^{1, 411}_0 c in DIMACS: 2390 2391 2392 -410 -2393 0 2390 2391 2392 -410 -2394 0 2390 2391 2392 -410 2395 0 c 1+1 --> 2 c (-b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ b^{1, 410}_0 ∧ p_410) -> (-b^{1, 411}_2 ∧ b^{1, 411}_1 ∧ -b^{1, 411}_0) c in CNF: c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ -p_410 ∨ -b^{1, 411}_2 c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ -p_410 ∨ b^{1, 411}_1 c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ -p_410 ∨ -b^{1, 411}_0 c in DIMACS: 2390 2391 -2392 -410 -2393 0 2390 2391 -2392 -410 2394 0 2390 2391 -2392 -410 -2395 0 c 2+1 --> break c (-b^{1, 410}_2 ∧ b^{1, 410}_1 ∧ -b^{1, 410}_0 ∧ p_410) -> break c in CNF: c b^{1, 410}_2 ∨ -b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ -p_410 ∨ break c in DIMACS: 2390 -2391 2392 -410 1162 0 c 2-1 --> 1 c (-b^{1, 410}_2 ∧ b^{1, 410}_1 ∧ -b^{1, 410}_0 ∧ -p_410) -> (-b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ b^{1, 411}_0) c in CNF: c b^{1, 410}_2 ∨ -b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ p_410 ∨ -b^{1, 411}_2 c b^{1, 410}_2 ∨ -b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ p_410 ∨ -b^{1, 411}_1 c b^{1, 410}_2 ∨ -b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ p_410 ∨ b^{1, 411}_0 c in DIMACS: 2390 -2391 2392 410 -2393 0 2390 -2391 2392 410 -2394 0 2390 -2391 2392 410 2395 0 c 1-1 --> 0 c (-b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ b^{1, 410}_0 ∧ -p_410) -> (-b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ -b^{1, 411}_0) c in CNF: c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ p_410 ∨ -b^{1, 411}_2 c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ p_410 ∨ -b^{1, 411}_1 c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ p_410 ∨ -b^{1, 411}_0 c in DIMACS: 2390 2391 -2392 410 -2393 0 2390 2391 -2392 410 -2394 0 2390 2391 -2392 410 -2395 0 c 0-1 --> -1 c (-b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ -b^{1, 410}_0 ∧ -p_410) -> ( b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ b^{1, 411}_0) c in CNF: c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ p_410 ∨ b^{1, 411}_2 c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ p_410 ∨ -b^{1, 411}_1 c b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ p_410 ∨ b^{1, 411}_0 c in DIMACS: 2390 2391 2392 410 2393 0 2390 2391 2392 410 -2394 0 2390 2391 2392 410 2395 0 c -1-1 --> -2 c ( b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ b^{1, 410}_0 ∧ -p_410) -> ( b^{1, 411}_2 ∧ b^{1, 411}_1 ∧ -b^{1, 411}_0) c in CNF: c -b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ p_410 ∨ b^{1, 411}_2 c -b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ p_410 ∨ b^{1, 411}_1 c -b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ p_410 ∨ -b^{1, 411}_0 c in DIMACS: -2390 2391 -2392 410 2393 0 -2390 2391 -2392 410 2394 0 -2390 2391 -2392 410 -2395 0 c -2-1 --> break c ( b^{1, 410}_2 ∧ b^{1, 410}_1 ∧ -b^{1, 410}_0 ∧ -p_410) -> break c in CNF: c -b^{1, 410}_2 ∨ -b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ p_410 ∨ break c in DIMACS: -2390 -2391 2392 410 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 410}_2 ∧ -b^{1, 410}_1 ∧ -b^{1, 410}_0 ∧ true) c in CNF: c -b^{1, 410}_2 ∨ b^{1, 410}_1 ∨ b^{1, 410}_0 ∨ false c in DIMACS: -2390 2391 2392 0 c 3 does not represent an automaton state. c -(-b^{1, 410}_2 ∧ b^{1, 410}_1 ∧ b^{1, 410}_0 ∧ true) c in CNF: c b^{1, 410}_2 ∨ -b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ false c in DIMACS: 2390 -2391 -2392 0 c -3 does not represent an automaton state. c -( b^{1, 410}_2 ∧ b^{1, 410}_1 ∧ b^{1, 410}_0 ∧ true) c in CNF: c -b^{1, 410}_2 ∨ -b^{1, 410}_1 ∨ -b^{1, 410}_0 ∨ false c in DIMACS: -2390 -2391 -2392 0 c i = 411 c -2+1 --> -1 c ( b^{1, 411}_2 ∧ b^{1, 411}_1 ∧ -b^{1, 411}_0 ∧ p_411) -> ( b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ b^{1, 412}_0) c in CNF: c -b^{1, 411}_2 ∨ -b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ -p_411 ∨ b^{1, 412}_2 c -b^{1, 411}_2 ∨ -b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ -p_411 ∨ -b^{1, 412}_1 c -b^{1, 411}_2 ∨ -b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ -p_411 ∨ b^{1, 412}_0 c in DIMACS: -2393 -2394 2395 -411 2396 0 -2393 -2394 2395 -411 -2397 0 -2393 -2394 2395 -411 2398 0 c -1+1 --> 0 c ( b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ b^{1, 411}_0 ∧ p_411) -> (-b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ -b^{1, 412}_0) c in CNF: c -b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ -p_411 ∨ -b^{1, 412}_2 c -b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ -p_411 ∨ -b^{1, 412}_1 c -b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ -p_411 ∨ -b^{1, 412}_0 c in DIMACS: -2393 2394 -2395 -411 -2396 0 -2393 2394 -2395 -411 -2397 0 -2393 2394 -2395 -411 -2398 0 c 0+1 --> 1 c (-b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ -b^{1, 411}_0 ∧ p_411) -> (-b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ b^{1, 412}_0) c in CNF: c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ -p_411 ∨ -b^{1, 412}_2 c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ -p_411 ∨ -b^{1, 412}_1 c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ -p_411 ∨ b^{1, 412}_0 c in DIMACS: 2393 2394 2395 -411 -2396 0 2393 2394 2395 -411 -2397 0 2393 2394 2395 -411 2398 0 c 1+1 --> 2 c (-b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ b^{1, 411}_0 ∧ p_411) -> (-b^{1, 412}_2 ∧ b^{1, 412}_1 ∧ -b^{1, 412}_0) c in CNF: c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ -p_411 ∨ -b^{1, 412}_2 c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ -p_411 ∨ b^{1, 412}_1 c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ -p_411 ∨ -b^{1, 412}_0 c in DIMACS: 2393 2394 -2395 -411 -2396 0 2393 2394 -2395 -411 2397 0 2393 2394 -2395 -411 -2398 0 c 2+1 --> break c (-b^{1, 411}_2 ∧ b^{1, 411}_1 ∧ -b^{1, 411}_0 ∧ p_411) -> break c in CNF: c b^{1, 411}_2 ∨ -b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ -p_411 ∨ break c in DIMACS: 2393 -2394 2395 -411 1162 0 c 2-1 --> 1 c (-b^{1, 411}_2 ∧ b^{1, 411}_1 ∧ -b^{1, 411}_0 ∧ -p_411) -> (-b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ b^{1, 412}_0) c in CNF: c b^{1, 411}_2 ∨ -b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ p_411 ∨ -b^{1, 412}_2 c b^{1, 411}_2 ∨ -b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ p_411 ∨ -b^{1, 412}_1 c b^{1, 411}_2 ∨ -b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ p_411 ∨ b^{1, 412}_0 c in DIMACS: 2393 -2394 2395 411 -2396 0 2393 -2394 2395 411 -2397 0 2393 -2394 2395 411 2398 0 c 1-1 --> 0 c (-b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ b^{1, 411}_0 ∧ -p_411) -> (-b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ -b^{1, 412}_0) c in CNF: c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ p_411 ∨ -b^{1, 412}_2 c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ p_411 ∨ -b^{1, 412}_1 c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ p_411 ∨ -b^{1, 412}_0 c in DIMACS: 2393 2394 -2395 411 -2396 0 2393 2394 -2395 411 -2397 0 2393 2394 -2395 411 -2398 0 c 0-1 --> -1 c (-b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ -b^{1, 411}_0 ∧ -p_411) -> ( b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ b^{1, 412}_0) c in CNF: c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ p_411 ∨ b^{1, 412}_2 c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ p_411 ∨ -b^{1, 412}_1 c b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ p_411 ∨ b^{1, 412}_0 c in DIMACS: 2393 2394 2395 411 2396 0 2393 2394 2395 411 -2397 0 2393 2394 2395 411 2398 0 c -1-1 --> -2 c ( b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ b^{1, 411}_0 ∧ -p_411) -> ( b^{1, 412}_2 ∧ b^{1, 412}_1 ∧ -b^{1, 412}_0) c in CNF: c -b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ p_411 ∨ b^{1, 412}_2 c -b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ p_411 ∨ b^{1, 412}_1 c -b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ p_411 ∨ -b^{1, 412}_0 c in DIMACS: -2393 2394 -2395 411 2396 0 -2393 2394 -2395 411 2397 0 -2393 2394 -2395 411 -2398 0 c -2-1 --> break c ( b^{1, 411}_2 ∧ b^{1, 411}_1 ∧ -b^{1, 411}_0 ∧ -p_411) -> break c in CNF: c -b^{1, 411}_2 ∨ -b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ p_411 ∨ break c in DIMACS: -2393 -2394 2395 411 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 411}_2 ∧ -b^{1, 411}_1 ∧ -b^{1, 411}_0 ∧ true) c in CNF: c -b^{1, 411}_2 ∨ b^{1, 411}_1 ∨ b^{1, 411}_0 ∨ false c in DIMACS: -2393 2394 2395 0 c 3 does not represent an automaton state. c -(-b^{1, 411}_2 ∧ b^{1, 411}_1 ∧ b^{1, 411}_0 ∧ true) c in CNF: c b^{1, 411}_2 ∨ -b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ false c in DIMACS: 2393 -2394 -2395 0 c -3 does not represent an automaton state. c -( b^{1, 411}_2 ∧ b^{1, 411}_1 ∧ b^{1, 411}_0 ∧ true) c in CNF: c -b^{1, 411}_2 ∨ -b^{1, 411}_1 ∨ -b^{1, 411}_0 ∨ false c in DIMACS: -2393 -2394 -2395 0 c i = 412 c -2+1 --> -1 c ( b^{1, 412}_2 ∧ b^{1, 412}_1 ∧ -b^{1, 412}_0 ∧ p_412) -> ( b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ b^{1, 413}_0) c in CNF: c -b^{1, 412}_2 ∨ -b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ -p_412 ∨ b^{1, 413}_2 c -b^{1, 412}_2 ∨ -b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ -p_412 ∨ -b^{1, 413}_1 c -b^{1, 412}_2 ∨ -b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ -p_412 ∨ b^{1, 413}_0 c in DIMACS: -2396 -2397 2398 -412 2399 0 -2396 -2397 2398 -412 -2400 0 -2396 -2397 2398 -412 2401 0 c -1+1 --> 0 c ( b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ b^{1, 412}_0 ∧ p_412) -> (-b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ -b^{1, 413}_0) c in CNF: c -b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ -p_412 ∨ -b^{1, 413}_2 c -b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ -p_412 ∨ -b^{1, 413}_1 c -b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ -p_412 ∨ -b^{1, 413}_0 c in DIMACS: -2396 2397 -2398 -412 -2399 0 -2396 2397 -2398 -412 -2400 0 -2396 2397 -2398 -412 -2401 0 c 0+1 --> 1 c (-b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ -b^{1, 412}_0 ∧ p_412) -> (-b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ b^{1, 413}_0) c in CNF: c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ -p_412 ∨ -b^{1, 413}_2 c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ -p_412 ∨ -b^{1, 413}_1 c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ -p_412 ∨ b^{1, 413}_0 c in DIMACS: 2396 2397 2398 -412 -2399 0 2396 2397 2398 -412 -2400 0 2396 2397 2398 -412 2401 0 c 1+1 --> 2 c (-b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ b^{1, 412}_0 ∧ p_412) -> (-b^{1, 413}_2 ∧ b^{1, 413}_1 ∧ -b^{1, 413}_0) c in CNF: c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ -p_412 ∨ -b^{1, 413}_2 c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ -p_412 ∨ b^{1, 413}_1 c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ -p_412 ∨ -b^{1, 413}_0 c in DIMACS: 2396 2397 -2398 -412 -2399 0 2396 2397 -2398 -412 2400 0 2396 2397 -2398 -412 -2401 0 c 2+1 --> break c (-b^{1, 412}_2 ∧ b^{1, 412}_1 ∧ -b^{1, 412}_0 ∧ p_412) -> break c in CNF: c b^{1, 412}_2 ∨ -b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ -p_412 ∨ break c in DIMACS: 2396 -2397 2398 -412 1162 0 c 2-1 --> 1 c (-b^{1, 412}_2 ∧ b^{1, 412}_1 ∧ -b^{1, 412}_0 ∧ -p_412) -> (-b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ b^{1, 413}_0) c in CNF: c b^{1, 412}_2 ∨ -b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ p_412 ∨ -b^{1, 413}_2 c b^{1, 412}_2 ∨ -b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ p_412 ∨ -b^{1, 413}_1 c b^{1, 412}_2 ∨ -b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ p_412 ∨ b^{1, 413}_0 c in DIMACS: 2396 -2397 2398 412 -2399 0 2396 -2397 2398 412 -2400 0 2396 -2397 2398 412 2401 0 c 1-1 --> 0 c (-b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ b^{1, 412}_0 ∧ -p_412) -> (-b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ -b^{1, 413}_0) c in CNF: c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ p_412 ∨ -b^{1, 413}_2 c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ p_412 ∨ -b^{1, 413}_1 c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ p_412 ∨ -b^{1, 413}_0 c in DIMACS: 2396 2397 -2398 412 -2399 0 2396 2397 -2398 412 -2400 0 2396 2397 -2398 412 -2401 0 c 0-1 --> -1 c (-b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ -b^{1, 412}_0 ∧ -p_412) -> ( b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ b^{1, 413}_0) c in CNF: c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ p_412 ∨ b^{1, 413}_2 c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ p_412 ∨ -b^{1, 413}_1 c b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ p_412 ∨ b^{1, 413}_0 c in DIMACS: 2396 2397 2398 412 2399 0 2396 2397 2398 412 -2400 0 2396 2397 2398 412 2401 0 c -1-1 --> -2 c ( b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ b^{1, 412}_0 ∧ -p_412) -> ( b^{1, 413}_2 ∧ b^{1, 413}_1 ∧ -b^{1, 413}_0) c in CNF: c -b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ p_412 ∨ b^{1, 413}_2 c -b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ p_412 ∨ b^{1, 413}_1 c -b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ p_412 ∨ -b^{1, 413}_0 c in DIMACS: -2396 2397 -2398 412 2399 0 -2396 2397 -2398 412 2400 0 -2396 2397 -2398 412 -2401 0 c -2-1 --> break c ( b^{1, 412}_2 ∧ b^{1, 412}_1 ∧ -b^{1, 412}_0 ∧ -p_412) -> break c in CNF: c -b^{1, 412}_2 ∨ -b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ p_412 ∨ break c in DIMACS: -2396 -2397 2398 412 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 412}_2 ∧ -b^{1, 412}_1 ∧ -b^{1, 412}_0 ∧ true) c in CNF: c -b^{1, 412}_2 ∨ b^{1, 412}_1 ∨ b^{1, 412}_0 ∨ false c in DIMACS: -2396 2397 2398 0 c 3 does not represent an automaton state. c -(-b^{1, 412}_2 ∧ b^{1, 412}_1 ∧ b^{1, 412}_0 ∧ true) c in CNF: c b^{1, 412}_2 ∨ -b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ false c in DIMACS: 2396 -2397 -2398 0 c -3 does not represent an automaton state. c -( b^{1, 412}_2 ∧ b^{1, 412}_1 ∧ b^{1, 412}_0 ∧ true) c in CNF: c -b^{1, 412}_2 ∨ -b^{1, 412}_1 ∨ -b^{1, 412}_0 ∨ false c in DIMACS: -2396 -2397 -2398 0 c i = 413 c -2+1 --> -1 c ( b^{1, 413}_2 ∧ b^{1, 413}_1 ∧ -b^{1, 413}_0 ∧ p_413) -> ( b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ b^{1, 414}_0) c in CNF: c -b^{1, 413}_2 ∨ -b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ -p_413 ∨ b^{1, 414}_2 c -b^{1, 413}_2 ∨ -b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ -p_413 ∨ -b^{1, 414}_1 c -b^{1, 413}_2 ∨ -b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ -p_413 ∨ b^{1, 414}_0 c in DIMACS: -2399 -2400 2401 -413 2402 0 -2399 -2400 2401 -413 -2403 0 -2399 -2400 2401 -413 2404 0 c -1+1 --> 0 c ( b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ b^{1, 413}_0 ∧ p_413) -> (-b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ -b^{1, 414}_0) c in CNF: c -b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ -p_413 ∨ -b^{1, 414}_2 c -b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ -p_413 ∨ -b^{1, 414}_1 c -b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ -p_413 ∨ -b^{1, 414}_0 c in DIMACS: -2399 2400 -2401 -413 -2402 0 -2399 2400 -2401 -413 -2403 0 -2399 2400 -2401 -413 -2404 0 c 0+1 --> 1 c (-b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ -b^{1, 413}_0 ∧ p_413) -> (-b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ b^{1, 414}_0) c in CNF: c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ -p_413 ∨ -b^{1, 414}_2 c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ -p_413 ∨ -b^{1, 414}_1 c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ -p_413 ∨ b^{1, 414}_0 c in DIMACS: 2399 2400 2401 -413 -2402 0 2399 2400 2401 -413 -2403 0 2399 2400 2401 -413 2404 0 c 1+1 --> 2 c (-b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ b^{1, 413}_0 ∧ p_413) -> (-b^{1, 414}_2 ∧ b^{1, 414}_1 ∧ -b^{1, 414}_0) c in CNF: c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ -p_413 ∨ -b^{1, 414}_2 c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ -p_413 ∨ b^{1, 414}_1 c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ -p_413 ∨ -b^{1, 414}_0 c in DIMACS: 2399 2400 -2401 -413 -2402 0 2399 2400 -2401 -413 2403 0 2399 2400 -2401 -413 -2404 0 c 2+1 --> break c (-b^{1, 413}_2 ∧ b^{1, 413}_1 ∧ -b^{1, 413}_0 ∧ p_413) -> break c in CNF: c b^{1, 413}_2 ∨ -b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ -p_413 ∨ break c in DIMACS: 2399 -2400 2401 -413 1162 0 c 2-1 --> 1 c (-b^{1, 413}_2 ∧ b^{1, 413}_1 ∧ -b^{1, 413}_0 ∧ -p_413) -> (-b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ b^{1, 414}_0) c in CNF: c b^{1, 413}_2 ∨ -b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ p_413 ∨ -b^{1, 414}_2 c b^{1, 413}_2 ∨ -b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ p_413 ∨ -b^{1, 414}_1 c b^{1, 413}_2 ∨ -b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ p_413 ∨ b^{1, 414}_0 c in DIMACS: 2399 -2400 2401 413 -2402 0 2399 -2400 2401 413 -2403 0 2399 -2400 2401 413 2404 0 c 1-1 --> 0 c (-b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ b^{1, 413}_0 ∧ -p_413) -> (-b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ -b^{1, 414}_0) c in CNF: c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ p_413 ∨ -b^{1, 414}_2 c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ p_413 ∨ -b^{1, 414}_1 c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ p_413 ∨ -b^{1, 414}_0 c in DIMACS: 2399 2400 -2401 413 -2402 0 2399 2400 -2401 413 -2403 0 2399 2400 -2401 413 -2404 0 c 0-1 --> -1 c (-b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ -b^{1, 413}_0 ∧ -p_413) -> ( b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ b^{1, 414}_0) c in CNF: c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ p_413 ∨ b^{1, 414}_2 c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ p_413 ∨ -b^{1, 414}_1 c b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ p_413 ∨ b^{1, 414}_0 c in DIMACS: 2399 2400 2401 413 2402 0 2399 2400 2401 413 -2403 0 2399 2400 2401 413 2404 0 c -1-1 --> -2 c ( b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ b^{1, 413}_0 ∧ -p_413) -> ( b^{1, 414}_2 ∧ b^{1, 414}_1 ∧ -b^{1, 414}_0) c in CNF: c -b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ p_413 ∨ b^{1, 414}_2 c -b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ p_413 ∨ b^{1, 414}_1 c -b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ p_413 ∨ -b^{1, 414}_0 c in DIMACS: -2399 2400 -2401 413 2402 0 -2399 2400 -2401 413 2403 0 -2399 2400 -2401 413 -2404 0 c -2-1 --> break c ( b^{1, 413}_2 ∧ b^{1, 413}_1 ∧ -b^{1, 413}_0 ∧ -p_413) -> break c in CNF: c -b^{1, 413}_2 ∨ -b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ p_413 ∨ break c in DIMACS: -2399 -2400 2401 413 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 413}_2 ∧ -b^{1, 413}_1 ∧ -b^{1, 413}_0 ∧ true) c in CNF: c -b^{1, 413}_2 ∨ b^{1, 413}_1 ∨ b^{1, 413}_0 ∨ false c in DIMACS: -2399 2400 2401 0 c 3 does not represent an automaton state. c -(-b^{1, 413}_2 ∧ b^{1, 413}_1 ∧ b^{1, 413}_0 ∧ true) c in CNF: c b^{1, 413}_2 ∨ -b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ false c in DIMACS: 2399 -2400 -2401 0 c -3 does not represent an automaton state. c -( b^{1, 413}_2 ∧ b^{1, 413}_1 ∧ b^{1, 413}_0 ∧ true) c in CNF: c -b^{1, 413}_2 ∨ -b^{1, 413}_1 ∨ -b^{1, 413}_0 ∨ false c in DIMACS: -2399 -2400 -2401 0 c i = 414 c -2+1 --> -1 c ( b^{1, 414}_2 ∧ b^{1, 414}_1 ∧ -b^{1, 414}_0 ∧ p_414) -> ( b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ b^{1, 415}_0) c in CNF: c -b^{1, 414}_2 ∨ -b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ -p_414 ∨ b^{1, 415}_2 c -b^{1, 414}_2 ∨ -b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ -p_414 ∨ -b^{1, 415}_1 c -b^{1, 414}_2 ∨ -b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ -p_414 ∨ b^{1, 415}_0 c in DIMACS: -2402 -2403 2404 -414 2405 0 -2402 -2403 2404 -414 -2406 0 -2402 -2403 2404 -414 2407 0 c -1+1 --> 0 c ( b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ b^{1, 414}_0 ∧ p_414) -> (-b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ -b^{1, 415}_0) c in CNF: c -b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ -p_414 ∨ -b^{1, 415}_2 c -b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ -p_414 ∨ -b^{1, 415}_1 c -b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ -p_414 ∨ -b^{1, 415}_0 c in DIMACS: -2402 2403 -2404 -414 -2405 0 -2402 2403 -2404 -414 -2406 0 -2402 2403 -2404 -414 -2407 0 c 0+1 --> 1 c (-b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ -b^{1, 414}_0 ∧ p_414) -> (-b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ b^{1, 415}_0) c in CNF: c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ -p_414 ∨ -b^{1, 415}_2 c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ -p_414 ∨ -b^{1, 415}_1 c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ -p_414 ∨ b^{1, 415}_0 c in DIMACS: 2402 2403 2404 -414 -2405 0 2402 2403 2404 -414 -2406 0 2402 2403 2404 -414 2407 0 c 1+1 --> 2 c (-b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ b^{1, 414}_0 ∧ p_414) -> (-b^{1, 415}_2 ∧ b^{1, 415}_1 ∧ -b^{1, 415}_0) c in CNF: c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ -p_414 ∨ -b^{1, 415}_2 c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ -p_414 ∨ b^{1, 415}_1 c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ -p_414 ∨ -b^{1, 415}_0 c in DIMACS: 2402 2403 -2404 -414 -2405 0 2402 2403 -2404 -414 2406 0 2402 2403 -2404 -414 -2407 0 c 2+1 --> break c (-b^{1, 414}_2 ∧ b^{1, 414}_1 ∧ -b^{1, 414}_0 ∧ p_414) -> break c in CNF: c b^{1, 414}_2 ∨ -b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ -p_414 ∨ break c in DIMACS: 2402 -2403 2404 -414 1162 0 c 2-1 --> 1 c (-b^{1, 414}_2 ∧ b^{1, 414}_1 ∧ -b^{1, 414}_0 ∧ -p_414) -> (-b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ b^{1, 415}_0) c in CNF: c b^{1, 414}_2 ∨ -b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ p_414 ∨ -b^{1, 415}_2 c b^{1, 414}_2 ∨ -b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ p_414 ∨ -b^{1, 415}_1 c b^{1, 414}_2 ∨ -b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ p_414 ∨ b^{1, 415}_0 c in DIMACS: 2402 -2403 2404 414 -2405 0 2402 -2403 2404 414 -2406 0 2402 -2403 2404 414 2407 0 c 1-1 --> 0 c (-b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ b^{1, 414}_0 ∧ -p_414) -> (-b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ -b^{1, 415}_0) c in CNF: c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ p_414 ∨ -b^{1, 415}_2 c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ p_414 ∨ -b^{1, 415}_1 c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ p_414 ∨ -b^{1, 415}_0 c in DIMACS: 2402 2403 -2404 414 -2405 0 2402 2403 -2404 414 -2406 0 2402 2403 -2404 414 -2407 0 c 0-1 --> -1 c (-b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ -b^{1, 414}_0 ∧ -p_414) -> ( b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ b^{1, 415}_0) c in CNF: c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ p_414 ∨ b^{1, 415}_2 c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ p_414 ∨ -b^{1, 415}_1 c b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ p_414 ∨ b^{1, 415}_0 c in DIMACS: 2402 2403 2404 414 2405 0 2402 2403 2404 414 -2406 0 2402 2403 2404 414 2407 0 c -1-1 --> -2 c ( b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ b^{1, 414}_0 ∧ -p_414) -> ( b^{1, 415}_2 ∧ b^{1, 415}_1 ∧ -b^{1, 415}_0) c in CNF: c -b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ p_414 ∨ b^{1, 415}_2 c -b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ p_414 ∨ b^{1, 415}_1 c -b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ p_414 ∨ -b^{1, 415}_0 c in DIMACS: -2402 2403 -2404 414 2405 0 -2402 2403 -2404 414 2406 0 -2402 2403 -2404 414 -2407 0 c -2-1 --> break c ( b^{1, 414}_2 ∧ b^{1, 414}_1 ∧ -b^{1, 414}_0 ∧ -p_414) -> break c in CNF: c -b^{1, 414}_2 ∨ -b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ p_414 ∨ break c in DIMACS: -2402 -2403 2404 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 414}_2 ∧ -b^{1, 414}_1 ∧ -b^{1, 414}_0 ∧ true) c in CNF: c -b^{1, 414}_2 ∨ b^{1, 414}_1 ∨ b^{1, 414}_0 ∨ false c in DIMACS: -2402 2403 2404 0 c 3 does not represent an automaton state. c -(-b^{1, 414}_2 ∧ b^{1, 414}_1 ∧ b^{1, 414}_0 ∧ true) c in CNF: c b^{1, 414}_2 ∨ -b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ false c in DIMACS: 2402 -2403 -2404 0 c -3 does not represent an automaton state. c -( b^{1, 414}_2 ∧ b^{1, 414}_1 ∧ b^{1, 414}_0 ∧ true) c in CNF: c -b^{1, 414}_2 ∨ -b^{1, 414}_1 ∨ -b^{1, 414}_0 ∨ false c in DIMACS: -2402 -2403 -2404 0 c i = 415 c -2+1 --> -1 c ( b^{1, 415}_2 ∧ b^{1, 415}_1 ∧ -b^{1, 415}_0 ∧ p_415) -> ( b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ b^{1, 416}_0) c in CNF: c -b^{1, 415}_2 ∨ -b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ -p_415 ∨ b^{1, 416}_2 c -b^{1, 415}_2 ∨ -b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ -p_415 ∨ -b^{1, 416}_1 c -b^{1, 415}_2 ∨ -b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ -p_415 ∨ b^{1, 416}_0 c in DIMACS: -2405 -2406 2407 -415 2408 0 -2405 -2406 2407 -415 -2409 0 -2405 -2406 2407 -415 2410 0 c -1+1 --> 0 c ( b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ b^{1, 415}_0 ∧ p_415) -> (-b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ -b^{1, 416}_0) c in CNF: c -b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ -p_415 ∨ -b^{1, 416}_2 c -b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ -p_415 ∨ -b^{1, 416}_1 c -b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ -p_415 ∨ -b^{1, 416}_0 c in DIMACS: -2405 2406 -2407 -415 -2408 0 -2405 2406 -2407 -415 -2409 0 -2405 2406 -2407 -415 -2410 0 c 0+1 --> 1 c (-b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ -b^{1, 415}_0 ∧ p_415) -> (-b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ b^{1, 416}_0) c in CNF: c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ -p_415 ∨ -b^{1, 416}_2 c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ -p_415 ∨ -b^{1, 416}_1 c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ -p_415 ∨ b^{1, 416}_0 c in DIMACS: 2405 2406 2407 -415 -2408 0 2405 2406 2407 -415 -2409 0 2405 2406 2407 -415 2410 0 c 1+1 --> 2 c (-b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ b^{1, 415}_0 ∧ p_415) -> (-b^{1, 416}_2 ∧ b^{1, 416}_1 ∧ -b^{1, 416}_0) c in CNF: c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ -p_415 ∨ -b^{1, 416}_2 c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ -p_415 ∨ b^{1, 416}_1 c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ -p_415 ∨ -b^{1, 416}_0 c in DIMACS: 2405 2406 -2407 -415 -2408 0 2405 2406 -2407 -415 2409 0 2405 2406 -2407 -415 -2410 0 c 2+1 --> break c (-b^{1, 415}_2 ∧ b^{1, 415}_1 ∧ -b^{1, 415}_0 ∧ p_415) -> break c in CNF: c b^{1, 415}_2 ∨ -b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ -p_415 ∨ break c in DIMACS: 2405 -2406 2407 -415 1162 0 c 2-1 --> 1 c (-b^{1, 415}_2 ∧ b^{1, 415}_1 ∧ -b^{1, 415}_0 ∧ -p_415) -> (-b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ b^{1, 416}_0) c in CNF: c b^{1, 415}_2 ∨ -b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ p_415 ∨ -b^{1, 416}_2 c b^{1, 415}_2 ∨ -b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ p_415 ∨ -b^{1, 416}_1 c b^{1, 415}_2 ∨ -b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ p_415 ∨ b^{1, 416}_0 c in DIMACS: 2405 -2406 2407 415 -2408 0 2405 -2406 2407 415 -2409 0 2405 -2406 2407 415 2410 0 c 1-1 --> 0 c (-b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ b^{1, 415}_0 ∧ -p_415) -> (-b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ -b^{1, 416}_0) c in CNF: c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ p_415 ∨ -b^{1, 416}_2 c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ p_415 ∨ -b^{1, 416}_1 c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ p_415 ∨ -b^{1, 416}_0 c in DIMACS: 2405 2406 -2407 415 -2408 0 2405 2406 -2407 415 -2409 0 2405 2406 -2407 415 -2410 0 c 0-1 --> -1 c (-b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ -b^{1, 415}_0 ∧ -p_415) -> ( b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ b^{1, 416}_0) c in CNF: c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ p_415 ∨ b^{1, 416}_2 c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ p_415 ∨ -b^{1, 416}_1 c b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ p_415 ∨ b^{1, 416}_0 c in DIMACS: 2405 2406 2407 415 2408 0 2405 2406 2407 415 -2409 0 2405 2406 2407 415 2410 0 c -1-1 --> -2 c ( b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ b^{1, 415}_0 ∧ -p_415) -> ( b^{1, 416}_2 ∧ b^{1, 416}_1 ∧ -b^{1, 416}_0) c in CNF: c -b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ p_415 ∨ b^{1, 416}_2 c -b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ p_415 ∨ b^{1, 416}_1 c -b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ p_415 ∨ -b^{1, 416}_0 c in DIMACS: -2405 2406 -2407 415 2408 0 -2405 2406 -2407 415 2409 0 -2405 2406 -2407 415 -2410 0 c -2-1 --> break c ( b^{1, 415}_2 ∧ b^{1, 415}_1 ∧ -b^{1, 415}_0 ∧ -p_415) -> break c in CNF: c -b^{1, 415}_2 ∨ -b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ p_415 ∨ break c in DIMACS: -2405 -2406 2407 415 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 415}_2 ∧ -b^{1, 415}_1 ∧ -b^{1, 415}_0 ∧ true) c in CNF: c -b^{1, 415}_2 ∨ b^{1, 415}_1 ∨ b^{1, 415}_0 ∨ false c in DIMACS: -2405 2406 2407 0 c 3 does not represent an automaton state. c -(-b^{1, 415}_2 ∧ b^{1, 415}_1 ∧ b^{1, 415}_0 ∧ true) c in CNF: c b^{1, 415}_2 ∨ -b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ false c in DIMACS: 2405 -2406 -2407 0 c -3 does not represent an automaton state. c -( b^{1, 415}_2 ∧ b^{1, 415}_1 ∧ b^{1, 415}_0 ∧ true) c in CNF: c -b^{1, 415}_2 ∨ -b^{1, 415}_1 ∨ -b^{1, 415}_0 ∨ false c in DIMACS: -2405 -2406 -2407 0 c i = 416 c -2+1 --> -1 c ( b^{1, 416}_2 ∧ b^{1, 416}_1 ∧ -b^{1, 416}_0 ∧ p_416) -> ( b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ b^{1, 417}_0) c in CNF: c -b^{1, 416}_2 ∨ -b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ -p_416 ∨ b^{1, 417}_2 c -b^{1, 416}_2 ∨ -b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ -p_416 ∨ -b^{1, 417}_1 c -b^{1, 416}_2 ∨ -b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ -p_416 ∨ b^{1, 417}_0 c in DIMACS: -2408 -2409 2410 -416 2411 0 -2408 -2409 2410 -416 -2412 0 -2408 -2409 2410 -416 2413 0 c -1+1 --> 0 c ( b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ b^{1, 416}_0 ∧ p_416) -> (-b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ -b^{1, 417}_0) c in CNF: c -b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ -p_416 ∨ -b^{1, 417}_2 c -b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ -p_416 ∨ -b^{1, 417}_1 c -b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ -p_416 ∨ -b^{1, 417}_0 c in DIMACS: -2408 2409 -2410 -416 -2411 0 -2408 2409 -2410 -416 -2412 0 -2408 2409 -2410 -416 -2413 0 c 0+1 --> 1 c (-b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ -b^{1, 416}_0 ∧ p_416) -> (-b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ b^{1, 417}_0) c in CNF: c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ -p_416 ∨ -b^{1, 417}_2 c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ -p_416 ∨ -b^{1, 417}_1 c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ -p_416 ∨ b^{1, 417}_0 c in DIMACS: 2408 2409 2410 -416 -2411 0 2408 2409 2410 -416 -2412 0 2408 2409 2410 -416 2413 0 c 1+1 --> 2 c (-b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ b^{1, 416}_0 ∧ p_416) -> (-b^{1, 417}_2 ∧ b^{1, 417}_1 ∧ -b^{1, 417}_0) c in CNF: c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ -p_416 ∨ -b^{1, 417}_2 c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ -p_416 ∨ b^{1, 417}_1 c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ -p_416 ∨ -b^{1, 417}_0 c in DIMACS: 2408 2409 -2410 -416 -2411 0 2408 2409 -2410 -416 2412 0 2408 2409 -2410 -416 -2413 0 c 2+1 --> break c (-b^{1, 416}_2 ∧ b^{1, 416}_1 ∧ -b^{1, 416}_0 ∧ p_416) -> break c in CNF: c b^{1, 416}_2 ∨ -b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ -p_416 ∨ break c in DIMACS: 2408 -2409 2410 -416 1162 0 c 2-1 --> 1 c (-b^{1, 416}_2 ∧ b^{1, 416}_1 ∧ -b^{1, 416}_0 ∧ -p_416) -> (-b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ b^{1, 417}_0) c in CNF: c b^{1, 416}_2 ∨ -b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ p_416 ∨ -b^{1, 417}_2 c b^{1, 416}_2 ∨ -b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ p_416 ∨ -b^{1, 417}_1 c b^{1, 416}_2 ∨ -b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ p_416 ∨ b^{1, 417}_0 c in DIMACS: 2408 -2409 2410 416 -2411 0 2408 -2409 2410 416 -2412 0 2408 -2409 2410 416 2413 0 c 1-1 --> 0 c (-b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ b^{1, 416}_0 ∧ -p_416) -> (-b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ -b^{1, 417}_0) c in CNF: c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ p_416 ∨ -b^{1, 417}_2 c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ p_416 ∨ -b^{1, 417}_1 c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ p_416 ∨ -b^{1, 417}_0 c in DIMACS: 2408 2409 -2410 416 -2411 0 2408 2409 -2410 416 -2412 0 2408 2409 -2410 416 -2413 0 c 0-1 --> -1 c (-b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ -b^{1, 416}_0 ∧ -p_416) -> ( b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ b^{1, 417}_0) c in CNF: c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ p_416 ∨ b^{1, 417}_2 c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ p_416 ∨ -b^{1, 417}_1 c b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ p_416 ∨ b^{1, 417}_0 c in DIMACS: 2408 2409 2410 416 2411 0 2408 2409 2410 416 -2412 0 2408 2409 2410 416 2413 0 c -1-1 --> -2 c ( b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ b^{1, 416}_0 ∧ -p_416) -> ( b^{1, 417}_2 ∧ b^{1, 417}_1 ∧ -b^{1, 417}_0) c in CNF: c -b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ p_416 ∨ b^{1, 417}_2 c -b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ p_416 ∨ b^{1, 417}_1 c -b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ p_416 ∨ -b^{1, 417}_0 c in DIMACS: -2408 2409 -2410 416 2411 0 -2408 2409 -2410 416 2412 0 -2408 2409 -2410 416 -2413 0 c -2-1 --> break c ( b^{1, 416}_2 ∧ b^{1, 416}_1 ∧ -b^{1, 416}_0 ∧ -p_416) -> break c in CNF: c -b^{1, 416}_2 ∨ -b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ p_416 ∨ break c in DIMACS: -2408 -2409 2410 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 416}_2 ∧ -b^{1, 416}_1 ∧ -b^{1, 416}_0 ∧ true) c in CNF: c -b^{1, 416}_2 ∨ b^{1, 416}_1 ∨ b^{1, 416}_0 ∨ false c in DIMACS: -2408 2409 2410 0 c 3 does not represent an automaton state. c -(-b^{1, 416}_2 ∧ b^{1, 416}_1 ∧ b^{1, 416}_0 ∧ true) c in CNF: c b^{1, 416}_2 ∨ -b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ false c in DIMACS: 2408 -2409 -2410 0 c -3 does not represent an automaton state. c -( b^{1, 416}_2 ∧ b^{1, 416}_1 ∧ b^{1, 416}_0 ∧ true) c in CNF: c -b^{1, 416}_2 ∨ -b^{1, 416}_1 ∨ -b^{1, 416}_0 ∨ false c in DIMACS: -2408 -2409 -2410 0 c i = 417 c -2+1 --> -1 c ( b^{1, 417}_2 ∧ b^{1, 417}_1 ∧ -b^{1, 417}_0 ∧ p_417) -> ( b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ b^{1, 418}_0) c in CNF: c -b^{1, 417}_2 ∨ -b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ -p_417 ∨ b^{1, 418}_2 c -b^{1, 417}_2 ∨ -b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ -p_417 ∨ -b^{1, 418}_1 c -b^{1, 417}_2 ∨ -b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ -p_417 ∨ b^{1, 418}_0 c in DIMACS: -2411 -2412 2413 -417 2414 0 -2411 -2412 2413 -417 -2415 0 -2411 -2412 2413 -417 2416 0 c -1+1 --> 0 c ( b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ b^{1, 417}_0 ∧ p_417) -> (-b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ -b^{1, 418}_0) c in CNF: c -b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ -p_417 ∨ -b^{1, 418}_2 c -b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ -p_417 ∨ -b^{1, 418}_1 c -b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ -p_417 ∨ -b^{1, 418}_0 c in DIMACS: -2411 2412 -2413 -417 -2414 0 -2411 2412 -2413 -417 -2415 0 -2411 2412 -2413 -417 -2416 0 c 0+1 --> 1 c (-b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ -b^{1, 417}_0 ∧ p_417) -> (-b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ b^{1, 418}_0) c in CNF: c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ -p_417 ∨ -b^{1, 418}_2 c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ -p_417 ∨ -b^{1, 418}_1 c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ -p_417 ∨ b^{1, 418}_0 c in DIMACS: 2411 2412 2413 -417 -2414 0 2411 2412 2413 -417 -2415 0 2411 2412 2413 -417 2416 0 c 1+1 --> 2 c (-b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ b^{1, 417}_0 ∧ p_417) -> (-b^{1, 418}_2 ∧ b^{1, 418}_1 ∧ -b^{1, 418}_0) c in CNF: c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ -p_417 ∨ -b^{1, 418}_2 c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ -p_417 ∨ b^{1, 418}_1 c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ -p_417 ∨ -b^{1, 418}_0 c in DIMACS: 2411 2412 -2413 -417 -2414 0 2411 2412 -2413 -417 2415 0 2411 2412 -2413 -417 -2416 0 c 2+1 --> break c (-b^{1, 417}_2 ∧ b^{1, 417}_1 ∧ -b^{1, 417}_0 ∧ p_417) -> break c in CNF: c b^{1, 417}_2 ∨ -b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ -p_417 ∨ break c in DIMACS: 2411 -2412 2413 -417 1162 0 c 2-1 --> 1 c (-b^{1, 417}_2 ∧ b^{1, 417}_1 ∧ -b^{1, 417}_0 ∧ -p_417) -> (-b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ b^{1, 418}_0) c in CNF: c b^{1, 417}_2 ∨ -b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ p_417 ∨ -b^{1, 418}_2 c b^{1, 417}_2 ∨ -b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ p_417 ∨ -b^{1, 418}_1 c b^{1, 417}_2 ∨ -b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ p_417 ∨ b^{1, 418}_0 c in DIMACS: 2411 -2412 2413 417 -2414 0 2411 -2412 2413 417 -2415 0 2411 -2412 2413 417 2416 0 c 1-1 --> 0 c (-b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ b^{1, 417}_0 ∧ -p_417) -> (-b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ -b^{1, 418}_0) c in CNF: c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ p_417 ∨ -b^{1, 418}_2 c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ p_417 ∨ -b^{1, 418}_1 c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ p_417 ∨ -b^{1, 418}_0 c in DIMACS: 2411 2412 -2413 417 -2414 0 2411 2412 -2413 417 -2415 0 2411 2412 -2413 417 -2416 0 c 0-1 --> -1 c (-b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ -b^{1, 417}_0 ∧ -p_417) -> ( b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ b^{1, 418}_0) c in CNF: c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ p_417 ∨ b^{1, 418}_2 c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ p_417 ∨ -b^{1, 418}_1 c b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ p_417 ∨ b^{1, 418}_0 c in DIMACS: 2411 2412 2413 417 2414 0 2411 2412 2413 417 -2415 0 2411 2412 2413 417 2416 0 c -1-1 --> -2 c ( b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ b^{1, 417}_0 ∧ -p_417) -> ( b^{1, 418}_2 ∧ b^{1, 418}_1 ∧ -b^{1, 418}_0) c in CNF: c -b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ p_417 ∨ b^{1, 418}_2 c -b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ p_417 ∨ b^{1, 418}_1 c -b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ p_417 ∨ -b^{1, 418}_0 c in DIMACS: -2411 2412 -2413 417 2414 0 -2411 2412 -2413 417 2415 0 -2411 2412 -2413 417 -2416 0 c -2-1 --> break c ( b^{1, 417}_2 ∧ b^{1, 417}_1 ∧ -b^{1, 417}_0 ∧ -p_417) -> break c in CNF: c -b^{1, 417}_2 ∨ -b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ p_417 ∨ break c in DIMACS: -2411 -2412 2413 417 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 417}_2 ∧ -b^{1, 417}_1 ∧ -b^{1, 417}_0 ∧ true) c in CNF: c -b^{1, 417}_2 ∨ b^{1, 417}_1 ∨ b^{1, 417}_0 ∨ false c in DIMACS: -2411 2412 2413 0 c 3 does not represent an automaton state. c -(-b^{1, 417}_2 ∧ b^{1, 417}_1 ∧ b^{1, 417}_0 ∧ true) c in CNF: c b^{1, 417}_2 ∨ -b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ false c in DIMACS: 2411 -2412 -2413 0 c -3 does not represent an automaton state. c -( b^{1, 417}_2 ∧ b^{1, 417}_1 ∧ b^{1, 417}_0 ∧ true) c in CNF: c -b^{1, 417}_2 ∨ -b^{1, 417}_1 ∨ -b^{1, 417}_0 ∨ false c in DIMACS: -2411 -2412 -2413 0 c i = 418 c -2+1 --> -1 c ( b^{1, 418}_2 ∧ b^{1, 418}_1 ∧ -b^{1, 418}_0 ∧ p_418) -> ( b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ b^{1, 419}_0) c in CNF: c -b^{1, 418}_2 ∨ -b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ -p_418 ∨ b^{1, 419}_2 c -b^{1, 418}_2 ∨ -b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ -p_418 ∨ -b^{1, 419}_1 c -b^{1, 418}_2 ∨ -b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ -p_418 ∨ b^{1, 419}_0 c in DIMACS: -2414 -2415 2416 -418 2417 0 -2414 -2415 2416 -418 -2418 0 -2414 -2415 2416 -418 2419 0 c -1+1 --> 0 c ( b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ b^{1, 418}_0 ∧ p_418) -> (-b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ -b^{1, 419}_0) c in CNF: c -b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ -p_418 ∨ -b^{1, 419}_2 c -b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ -p_418 ∨ -b^{1, 419}_1 c -b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ -p_418 ∨ -b^{1, 419}_0 c in DIMACS: -2414 2415 -2416 -418 -2417 0 -2414 2415 -2416 -418 -2418 0 -2414 2415 -2416 -418 -2419 0 c 0+1 --> 1 c (-b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ -b^{1, 418}_0 ∧ p_418) -> (-b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ b^{1, 419}_0) c in CNF: c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ -p_418 ∨ -b^{1, 419}_2 c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ -p_418 ∨ -b^{1, 419}_1 c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ -p_418 ∨ b^{1, 419}_0 c in DIMACS: 2414 2415 2416 -418 -2417 0 2414 2415 2416 -418 -2418 0 2414 2415 2416 -418 2419 0 c 1+1 --> 2 c (-b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ b^{1, 418}_0 ∧ p_418) -> (-b^{1, 419}_2 ∧ b^{1, 419}_1 ∧ -b^{1, 419}_0) c in CNF: c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ -p_418 ∨ -b^{1, 419}_2 c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ -p_418 ∨ b^{1, 419}_1 c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ -p_418 ∨ -b^{1, 419}_0 c in DIMACS: 2414 2415 -2416 -418 -2417 0 2414 2415 -2416 -418 2418 0 2414 2415 -2416 -418 -2419 0 c 2+1 --> break c (-b^{1, 418}_2 ∧ b^{1, 418}_1 ∧ -b^{1, 418}_0 ∧ p_418) -> break c in CNF: c b^{1, 418}_2 ∨ -b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ -p_418 ∨ break c in DIMACS: 2414 -2415 2416 -418 1162 0 c 2-1 --> 1 c (-b^{1, 418}_2 ∧ b^{1, 418}_1 ∧ -b^{1, 418}_0 ∧ -p_418) -> (-b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ b^{1, 419}_0) c in CNF: c b^{1, 418}_2 ∨ -b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ p_418 ∨ -b^{1, 419}_2 c b^{1, 418}_2 ∨ -b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ p_418 ∨ -b^{1, 419}_1 c b^{1, 418}_2 ∨ -b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ p_418 ∨ b^{1, 419}_0 c in DIMACS: 2414 -2415 2416 418 -2417 0 2414 -2415 2416 418 -2418 0 2414 -2415 2416 418 2419 0 c 1-1 --> 0 c (-b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ b^{1, 418}_0 ∧ -p_418) -> (-b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ -b^{1, 419}_0) c in CNF: c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ p_418 ∨ -b^{1, 419}_2 c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ p_418 ∨ -b^{1, 419}_1 c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ p_418 ∨ -b^{1, 419}_0 c in DIMACS: 2414 2415 -2416 418 -2417 0 2414 2415 -2416 418 -2418 0 2414 2415 -2416 418 -2419 0 c 0-1 --> -1 c (-b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ -b^{1, 418}_0 ∧ -p_418) -> ( b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ b^{1, 419}_0) c in CNF: c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ p_418 ∨ b^{1, 419}_2 c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ p_418 ∨ -b^{1, 419}_1 c b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ p_418 ∨ b^{1, 419}_0 c in DIMACS: 2414 2415 2416 418 2417 0 2414 2415 2416 418 -2418 0 2414 2415 2416 418 2419 0 c -1-1 --> -2 c ( b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ b^{1, 418}_0 ∧ -p_418) -> ( b^{1, 419}_2 ∧ b^{1, 419}_1 ∧ -b^{1, 419}_0) c in CNF: c -b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ p_418 ∨ b^{1, 419}_2 c -b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ p_418 ∨ b^{1, 419}_1 c -b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ p_418 ∨ -b^{1, 419}_0 c in DIMACS: -2414 2415 -2416 418 2417 0 -2414 2415 -2416 418 2418 0 -2414 2415 -2416 418 -2419 0 c -2-1 --> break c ( b^{1, 418}_2 ∧ b^{1, 418}_1 ∧ -b^{1, 418}_0 ∧ -p_418) -> break c in CNF: c -b^{1, 418}_2 ∨ -b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ p_418 ∨ break c in DIMACS: -2414 -2415 2416 418 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 418}_2 ∧ -b^{1, 418}_1 ∧ -b^{1, 418}_0 ∧ true) c in CNF: c -b^{1, 418}_2 ∨ b^{1, 418}_1 ∨ b^{1, 418}_0 ∨ false c in DIMACS: -2414 2415 2416 0 c 3 does not represent an automaton state. c -(-b^{1, 418}_2 ∧ b^{1, 418}_1 ∧ b^{1, 418}_0 ∧ true) c in CNF: c b^{1, 418}_2 ∨ -b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ false c in DIMACS: 2414 -2415 -2416 0 c -3 does not represent an automaton state. c -( b^{1, 418}_2 ∧ b^{1, 418}_1 ∧ b^{1, 418}_0 ∧ true) c in CNF: c -b^{1, 418}_2 ∨ -b^{1, 418}_1 ∨ -b^{1, 418}_0 ∨ false c in DIMACS: -2414 -2415 -2416 0 c i = 419 c -2+1 --> -1 c ( b^{1, 419}_2 ∧ b^{1, 419}_1 ∧ -b^{1, 419}_0 ∧ p_419) -> ( b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ b^{1, 420}_0) c in CNF: c -b^{1, 419}_2 ∨ -b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ -p_419 ∨ b^{1, 420}_2 c -b^{1, 419}_2 ∨ -b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ -p_419 ∨ -b^{1, 420}_1 c -b^{1, 419}_2 ∨ -b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ -p_419 ∨ b^{1, 420}_0 c in DIMACS: -2417 -2418 2419 -419 2420 0 -2417 -2418 2419 -419 -2421 0 -2417 -2418 2419 -419 2422 0 c -1+1 --> 0 c ( b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ b^{1, 419}_0 ∧ p_419) -> (-b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ -b^{1, 420}_0) c in CNF: c -b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ -p_419 ∨ -b^{1, 420}_2 c -b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ -p_419 ∨ -b^{1, 420}_1 c -b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ -p_419 ∨ -b^{1, 420}_0 c in DIMACS: -2417 2418 -2419 -419 -2420 0 -2417 2418 -2419 -419 -2421 0 -2417 2418 -2419 -419 -2422 0 c 0+1 --> 1 c (-b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ -b^{1, 419}_0 ∧ p_419) -> (-b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ b^{1, 420}_0) c in CNF: c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ -p_419 ∨ -b^{1, 420}_2 c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ -p_419 ∨ -b^{1, 420}_1 c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ -p_419 ∨ b^{1, 420}_0 c in DIMACS: 2417 2418 2419 -419 -2420 0 2417 2418 2419 -419 -2421 0 2417 2418 2419 -419 2422 0 c 1+1 --> 2 c (-b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ b^{1, 419}_0 ∧ p_419) -> (-b^{1, 420}_2 ∧ b^{1, 420}_1 ∧ -b^{1, 420}_0) c in CNF: c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ -p_419 ∨ -b^{1, 420}_2 c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ -p_419 ∨ b^{1, 420}_1 c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ -p_419 ∨ -b^{1, 420}_0 c in DIMACS: 2417 2418 -2419 -419 -2420 0 2417 2418 -2419 -419 2421 0 2417 2418 -2419 -419 -2422 0 c 2+1 --> break c (-b^{1, 419}_2 ∧ b^{1, 419}_1 ∧ -b^{1, 419}_0 ∧ p_419) -> break c in CNF: c b^{1, 419}_2 ∨ -b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ -p_419 ∨ break c in DIMACS: 2417 -2418 2419 -419 1162 0 c 2-1 --> 1 c (-b^{1, 419}_2 ∧ b^{1, 419}_1 ∧ -b^{1, 419}_0 ∧ -p_419) -> (-b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ b^{1, 420}_0) c in CNF: c b^{1, 419}_2 ∨ -b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ p_419 ∨ -b^{1, 420}_2 c b^{1, 419}_2 ∨ -b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ p_419 ∨ -b^{1, 420}_1 c b^{1, 419}_2 ∨ -b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ p_419 ∨ b^{1, 420}_0 c in DIMACS: 2417 -2418 2419 419 -2420 0 2417 -2418 2419 419 -2421 0 2417 -2418 2419 419 2422 0 c 1-1 --> 0 c (-b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ b^{1, 419}_0 ∧ -p_419) -> (-b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ -b^{1, 420}_0) c in CNF: c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ p_419 ∨ -b^{1, 420}_2 c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ p_419 ∨ -b^{1, 420}_1 c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ p_419 ∨ -b^{1, 420}_0 c in DIMACS: 2417 2418 -2419 419 -2420 0 2417 2418 -2419 419 -2421 0 2417 2418 -2419 419 -2422 0 c 0-1 --> -1 c (-b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ -b^{1, 419}_0 ∧ -p_419) -> ( b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ b^{1, 420}_0) c in CNF: c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ p_419 ∨ b^{1, 420}_2 c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ p_419 ∨ -b^{1, 420}_1 c b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ p_419 ∨ b^{1, 420}_0 c in DIMACS: 2417 2418 2419 419 2420 0 2417 2418 2419 419 -2421 0 2417 2418 2419 419 2422 0 c -1-1 --> -2 c ( b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ b^{1, 419}_0 ∧ -p_419) -> ( b^{1, 420}_2 ∧ b^{1, 420}_1 ∧ -b^{1, 420}_0) c in CNF: c -b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ p_419 ∨ b^{1, 420}_2 c -b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ p_419 ∨ b^{1, 420}_1 c -b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ p_419 ∨ -b^{1, 420}_0 c in DIMACS: -2417 2418 -2419 419 2420 0 -2417 2418 -2419 419 2421 0 -2417 2418 -2419 419 -2422 0 c -2-1 --> break c ( b^{1, 419}_2 ∧ b^{1, 419}_1 ∧ -b^{1, 419}_0 ∧ -p_419) -> break c in CNF: c -b^{1, 419}_2 ∨ -b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ p_419 ∨ break c in DIMACS: -2417 -2418 2419 419 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 419}_2 ∧ -b^{1, 419}_1 ∧ -b^{1, 419}_0 ∧ true) c in CNF: c -b^{1, 419}_2 ∨ b^{1, 419}_1 ∨ b^{1, 419}_0 ∨ false c in DIMACS: -2417 2418 2419 0 c 3 does not represent an automaton state. c -(-b^{1, 419}_2 ∧ b^{1, 419}_1 ∧ b^{1, 419}_0 ∧ true) c in CNF: c b^{1, 419}_2 ∨ -b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ false c in DIMACS: 2417 -2418 -2419 0 c -3 does not represent an automaton state. c -( b^{1, 419}_2 ∧ b^{1, 419}_1 ∧ b^{1, 419}_0 ∧ true) c in CNF: c -b^{1, 419}_2 ∨ -b^{1, 419}_1 ∨ -b^{1, 419}_0 ∨ false c in DIMACS: -2417 -2418 -2419 0 c i = 420 c -2+1 --> -1 c ( b^{1, 420}_2 ∧ b^{1, 420}_1 ∧ -b^{1, 420}_0 ∧ p_420) -> ( b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ b^{1, 421}_0) c in CNF: c -b^{1, 420}_2 ∨ -b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ -p_420 ∨ b^{1, 421}_2 c -b^{1, 420}_2 ∨ -b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ -p_420 ∨ -b^{1, 421}_1 c -b^{1, 420}_2 ∨ -b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ -p_420 ∨ b^{1, 421}_0 c in DIMACS: -2420 -2421 2422 -420 2423 0 -2420 -2421 2422 -420 -2424 0 -2420 -2421 2422 -420 2425 0 c -1+1 --> 0 c ( b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ b^{1, 420}_0 ∧ p_420) -> (-b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ -b^{1, 421}_0) c in CNF: c -b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ -p_420 ∨ -b^{1, 421}_2 c -b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ -p_420 ∨ -b^{1, 421}_1 c -b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ -p_420 ∨ -b^{1, 421}_0 c in DIMACS: -2420 2421 -2422 -420 -2423 0 -2420 2421 -2422 -420 -2424 0 -2420 2421 -2422 -420 -2425 0 c 0+1 --> 1 c (-b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ -b^{1, 420}_0 ∧ p_420) -> (-b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ b^{1, 421}_0) c in CNF: c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ -p_420 ∨ -b^{1, 421}_2 c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ -p_420 ∨ -b^{1, 421}_1 c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ -p_420 ∨ b^{1, 421}_0 c in DIMACS: 2420 2421 2422 -420 -2423 0 2420 2421 2422 -420 -2424 0 2420 2421 2422 -420 2425 0 c 1+1 --> 2 c (-b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ b^{1, 420}_0 ∧ p_420) -> (-b^{1, 421}_2 ∧ b^{1, 421}_1 ∧ -b^{1, 421}_0) c in CNF: c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ -p_420 ∨ -b^{1, 421}_2 c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ -p_420 ∨ b^{1, 421}_1 c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ -p_420 ∨ -b^{1, 421}_0 c in DIMACS: 2420 2421 -2422 -420 -2423 0 2420 2421 -2422 -420 2424 0 2420 2421 -2422 -420 -2425 0 c 2+1 --> break c (-b^{1, 420}_2 ∧ b^{1, 420}_1 ∧ -b^{1, 420}_0 ∧ p_420) -> break c in CNF: c b^{1, 420}_2 ∨ -b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ -p_420 ∨ break c in DIMACS: 2420 -2421 2422 -420 1162 0 c 2-1 --> 1 c (-b^{1, 420}_2 ∧ b^{1, 420}_1 ∧ -b^{1, 420}_0 ∧ -p_420) -> (-b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ b^{1, 421}_0) c in CNF: c b^{1, 420}_2 ∨ -b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ p_420 ∨ -b^{1, 421}_2 c b^{1, 420}_2 ∨ -b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ p_420 ∨ -b^{1, 421}_1 c b^{1, 420}_2 ∨ -b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ p_420 ∨ b^{1, 421}_0 c in DIMACS: 2420 -2421 2422 420 -2423 0 2420 -2421 2422 420 -2424 0 2420 -2421 2422 420 2425 0 c 1-1 --> 0 c (-b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ b^{1, 420}_0 ∧ -p_420) -> (-b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ -b^{1, 421}_0) c in CNF: c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ p_420 ∨ -b^{1, 421}_2 c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ p_420 ∨ -b^{1, 421}_1 c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ p_420 ∨ -b^{1, 421}_0 c in DIMACS: 2420 2421 -2422 420 -2423 0 2420 2421 -2422 420 -2424 0 2420 2421 -2422 420 -2425 0 c 0-1 --> -1 c (-b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ -b^{1, 420}_0 ∧ -p_420) -> ( b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ b^{1, 421}_0) c in CNF: c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ p_420 ∨ b^{1, 421}_2 c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ p_420 ∨ -b^{1, 421}_1 c b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ p_420 ∨ b^{1, 421}_0 c in DIMACS: 2420 2421 2422 420 2423 0 2420 2421 2422 420 -2424 0 2420 2421 2422 420 2425 0 c -1-1 --> -2 c ( b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ b^{1, 420}_0 ∧ -p_420) -> ( b^{1, 421}_2 ∧ b^{1, 421}_1 ∧ -b^{1, 421}_0) c in CNF: c -b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ p_420 ∨ b^{1, 421}_2 c -b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ p_420 ∨ b^{1, 421}_1 c -b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ p_420 ∨ -b^{1, 421}_0 c in DIMACS: -2420 2421 -2422 420 2423 0 -2420 2421 -2422 420 2424 0 -2420 2421 -2422 420 -2425 0 c -2-1 --> break c ( b^{1, 420}_2 ∧ b^{1, 420}_1 ∧ -b^{1, 420}_0 ∧ -p_420) -> break c in CNF: c -b^{1, 420}_2 ∨ -b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ p_420 ∨ break c in DIMACS: -2420 -2421 2422 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 420}_2 ∧ -b^{1, 420}_1 ∧ -b^{1, 420}_0 ∧ true) c in CNF: c -b^{1, 420}_2 ∨ b^{1, 420}_1 ∨ b^{1, 420}_0 ∨ false c in DIMACS: -2420 2421 2422 0 c 3 does not represent an automaton state. c -(-b^{1, 420}_2 ∧ b^{1, 420}_1 ∧ b^{1, 420}_0 ∧ true) c in CNF: c b^{1, 420}_2 ∨ -b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ false c in DIMACS: 2420 -2421 -2422 0 c -3 does not represent an automaton state. c -( b^{1, 420}_2 ∧ b^{1, 420}_1 ∧ b^{1, 420}_0 ∧ true) c in CNF: c -b^{1, 420}_2 ∨ -b^{1, 420}_1 ∨ -b^{1, 420}_0 ∨ false c in DIMACS: -2420 -2421 -2422 0 c i = 421 c -2+1 --> -1 c ( b^{1, 421}_2 ∧ b^{1, 421}_1 ∧ -b^{1, 421}_0 ∧ p_421) -> ( b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ b^{1, 422}_0) c in CNF: c -b^{1, 421}_2 ∨ -b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ -p_421 ∨ b^{1, 422}_2 c -b^{1, 421}_2 ∨ -b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ -p_421 ∨ -b^{1, 422}_1 c -b^{1, 421}_2 ∨ -b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ -p_421 ∨ b^{1, 422}_0 c in DIMACS: -2423 -2424 2425 -421 2426 0 -2423 -2424 2425 -421 -2427 0 -2423 -2424 2425 -421 2428 0 c -1+1 --> 0 c ( b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ b^{1, 421}_0 ∧ p_421) -> (-b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ -b^{1, 422}_0) c in CNF: c -b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ -p_421 ∨ -b^{1, 422}_2 c -b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ -p_421 ∨ -b^{1, 422}_1 c -b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ -p_421 ∨ -b^{1, 422}_0 c in DIMACS: -2423 2424 -2425 -421 -2426 0 -2423 2424 -2425 -421 -2427 0 -2423 2424 -2425 -421 -2428 0 c 0+1 --> 1 c (-b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ -b^{1, 421}_0 ∧ p_421) -> (-b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ b^{1, 422}_0) c in CNF: c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ -p_421 ∨ -b^{1, 422}_2 c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ -p_421 ∨ -b^{1, 422}_1 c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ -p_421 ∨ b^{1, 422}_0 c in DIMACS: 2423 2424 2425 -421 -2426 0 2423 2424 2425 -421 -2427 0 2423 2424 2425 -421 2428 0 c 1+1 --> 2 c (-b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ b^{1, 421}_0 ∧ p_421) -> (-b^{1, 422}_2 ∧ b^{1, 422}_1 ∧ -b^{1, 422}_0) c in CNF: c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ -p_421 ∨ -b^{1, 422}_2 c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ -p_421 ∨ b^{1, 422}_1 c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ -p_421 ∨ -b^{1, 422}_0 c in DIMACS: 2423 2424 -2425 -421 -2426 0 2423 2424 -2425 -421 2427 0 2423 2424 -2425 -421 -2428 0 c 2+1 --> break c (-b^{1, 421}_2 ∧ b^{1, 421}_1 ∧ -b^{1, 421}_0 ∧ p_421) -> break c in CNF: c b^{1, 421}_2 ∨ -b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ -p_421 ∨ break c in DIMACS: 2423 -2424 2425 -421 1162 0 c 2-1 --> 1 c (-b^{1, 421}_2 ∧ b^{1, 421}_1 ∧ -b^{1, 421}_0 ∧ -p_421) -> (-b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ b^{1, 422}_0) c in CNF: c b^{1, 421}_2 ∨ -b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ p_421 ∨ -b^{1, 422}_2 c b^{1, 421}_2 ∨ -b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ p_421 ∨ -b^{1, 422}_1 c b^{1, 421}_2 ∨ -b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ p_421 ∨ b^{1, 422}_0 c in DIMACS: 2423 -2424 2425 421 -2426 0 2423 -2424 2425 421 -2427 0 2423 -2424 2425 421 2428 0 c 1-1 --> 0 c (-b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ b^{1, 421}_0 ∧ -p_421) -> (-b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ -b^{1, 422}_0) c in CNF: c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ p_421 ∨ -b^{1, 422}_2 c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ p_421 ∨ -b^{1, 422}_1 c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ p_421 ∨ -b^{1, 422}_0 c in DIMACS: 2423 2424 -2425 421 -2426 0 2423 2424 -2425 421 -2427 0 2423 2424 -2425 421 -2428 0 c 0-1 --> -1 c (-b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ -b^{1, 421}_0 ∧ -p_421) -> ( b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ b^{1, 422}_0) c in CNF: c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ p_421 ∨ b^{1, 422}_2 c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ p_421 ∨ -b^{1, 422}_1 c b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ p_421 ∨ b^{1, 422}_0 c in DIMACS: 2423 2424 2425 421 2426 0 2423 2424 2425 421 -2427 0 2423 2424 2425 421 2428 0 c -1-1 --> -2 c ( b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ b^{1, 421}_0 ∧ -p_421) -> ( b^{1, 422}_2 ∧ b^{1, 422}_1 ∧ -b^{1, 422}_0) c in CNF: c -b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ p_421 ∨ b^{1, 422}_2 c -b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ p_421 ∨ b^{1, 422}_1 c -b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ p_421 ∨ -b^{1, 422}_0 c in DIMACS: -2423 2424 -2425 421 2426 0 -2423 2424 -2425 421 2427 0 -2423 2424 -2425 421 -2428 0 c -2-1 --> break c ( b^{1, 421}_2 ∧ b^{1, 421}_1 ∧ -b^{1, 421}_0 ∧ -p_421) -> break c in CNF: c -b^{1, 421}_2 ∨ -b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ p_421 ∨ break c in DIMACS: -2423 -2424 2425 421 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 421}_2 ∧ -b^{1, 421}_1 ∧ -b^{1, 421}_0 ∧ true) c in CNF: c -b^{1, 421}_2 ∨ b^{1, 421}_1 ∨ b^{1, 421}_0 ∨ false c in DIMACS: -2423 2424 2425 0 c 3 does not represent an automaton state. c -(-b^{1, 421}_2 ∧ b^{1, 421}_1 ∧ b^{1, 421}_0 ∧ true) c in CNF: c b^{1, 421}_2 ∨ -b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ false c in DIMACS: 2423 -2424 -2425 0 c -3 does not represent an automaton state. c -( b^{1, 421}_2 ∧ b^{1, 421}_1 ∧ b^{1, 421}_0 ∧ true) c in CNF: c -b^{1, 421}_2 ∨ -b^{1, 421}_1 ∨ -b^{1, 421}_0 ∨ false c in DIMACS: -2423 -2424 -2425 0 c i = 422 c -2+1 --> -1 c ( b^{1, 422}_2 ∧ b^{1, 422}_1 ∧ -b^{1, 422}_0 ∧ p_422) -> ( b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ b^{1, 423}_0) c in CNF: c -b^{1, 422}_2 ∨ -b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ -p_422 ∨ b^{1, 423}_2 c -b^{1, 422}_2 ∨ -b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ -p_422 ∨ -b^{1, 423}_1 c -b^{1, 422}_2 ∨ -b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ -p_422 ∨ b^{1, 423}_0 c in DIMACS: -2426 -2427 2428 -422 2429 0 -2426 -2427 2428 -422 -2430 0 -2426 -2427 2428 -422 2431 0 c -1+1 --> 0 c ( b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ b^{1, 422}_0 ∧ p_422) -> (-b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ -b^{1, 423}_0) c in CNF: c -b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ -p_422 ∨ -b^{1, 423}_2 c -b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ -p_422 ∨ -b^{1, 423}_1 c -b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ -p_422 ∨ -b^{1, 423}_0 c in DIMACS: -2426 2427 -2428 -422 -2429 0 -2426 2427 -2428 -422 -2430 0 -2426 2427 -2428 -422 -2431 0 c 0+1 --> 1 c (-b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ -b^{1, 422}_0 ∧ p_422) -> (-b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ b^{1, 423}_0) c in CNF: c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ -p_422 ∨ -b^{1, 423}_2 c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ -p_422 ∨ -b^{1, 423}_1 c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ -p_422 ∨ b^{1, 423}_0 c in DIMACS: 2426 2427 2428 -422 -2429 0 2426 2427 2428 -422 -2430 0 2426 2427 2428 -422 2431 0 c 1+1 --> 2 c (-b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ b^{1, 422}_0 ∧ p_422) -> (-b^{1, 423}_2 ∧ b^{1, 423}_1 ∧ -b^{1, 423}_0) c in CNF: c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ -p_422 ∨ -b^{1, 423}_2 c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ -p_422 ∨ b^{1, 423}_1 c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ -p_422 ∨ -b^{1, 423}_0 c in DIMACS: 2426 2427 -2428 -422 -2429 0 2426 2427 -2428 -422 2430 0 2426 2427 -2428 -422 -2431 0 c 2+1 --> break c (-b^{1, 422}_2 ∧ b^{1, 422}_1 ∧ -b^{1, 422}_0 ∧ p_422) -> break c in CNF: c b^{1, 422}_2 ∨ -b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ -p_422 ∨ break c in DIMACS: 2426 -2427 2428 -422 1162 0 c 2-1 --> 1 c (-b^{1, 422}_2 ∧ b^{1, 422}_1 ∧ -b^{1, 422}_0 ∧ -p_422) -> (-b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ b^{1, 423}_0) c in CNF: c b^{1, 422}_2 ∨ -b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ p_422 ∨ -b^{1, 423}_2 c b^{1, 422}_2 ∨ -b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ p_422 ∨ -b^{1, 423}_1 c b^{1, 422}_2 ∨ -b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ p_422 ∨ b^{1, 423}_0 c in DIMACS: 2426 -2427 2428 422 -2429 0 2426 -2427 2428 422 -2430 0 2426 -2427 2428 422 2431 0 c 1-1 --> 0 c (-b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ b^{1, 422}_0 ∧ -p_422) -> (-b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ -b^{1, 423}_0) c in CNF: c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ p_422 ∨ -b^{1, 423}_2 c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ p_422 ∨ -b^{1, 423}_1 c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ p_422 ∨ -b^{1, 423}_0 c in DIMACS: 2426 2427 -2428 422 -2429 0 2426 2427 -2428 422 -2430 0 2426 2427 -2428 422 -2431 0 c 0-1 --> -1 c (-b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ -b^{1, 422}_0 ∧ -p_422) -> ( b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ b^{1, 423}_0) c in CNF: c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ p_422 ∨ b^{1, 423}_2 c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ p_422 ∨ -b^{1, 423}_1 c b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ p_422 ∨ b^{1, 423}_0 c in DIMACS: 2426 2427 2428 422 2429 0 2426 2427 2428 422 -2430 0 2426 2427 2428 422 2431 0 c -1-1 --> -2 c ( b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ b^{1, 422}_0 ∧ -p_422) -> ( b^{1, 423}_2 ∧ b^{1, 423}_1 ∧ -b^{1, 423}_0) c in CNF: c -b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ p_422 ∨ b^{1, 423}_2 c -b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ p_422 ∨ b^{1, 423}_1 c -b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ p_422 ∨ -b^{1, 423}_0 c in DIMACS: -2426 2427 -2428 422 2429 0 -2426 2427 -2428 422 2430 0 -2426 2427 -2428 422 -2431 0 c -2-1 --> break c ( b^{1, 422}_2 ∧ b^{1, 422}_1 ∧ -b^{1, 422}_0 ∧ -p_422) -> break c in CNF: c -b^{1, 422}_2 ∨ -b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ p_422 ∨ break c in DIMACS: -2426 -2427 2428 422 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 422}_2 ∧ -b^{1, 422}_1 ∧ -b^{1, 422}_0 ∧ true) c in CNF: c -b^{1, 422}_2 ∨ b^{1, 422}_1 ∨ b^{1, 422}_0 ∨ false c in DIMACS: -2426 2427 2428 0 c 3 does not represent an automaton state. c -(-b^{1, 422}_2 ∧ b^{1, 422}_1 ∧ b^{1, 422}_0 ∧ true) c in CNF: c b^{1, 422}_2 ∨ -b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ false c in DIMACS: 2426 -2427 -2428 0 c -3 does not represent an automaton state. c -( b^{1, 422}_2 ∧ b^{1, 422}_1 ∧ b^{1, 422}_0 ∧ true) c in CNF: c -b^{1, 422}_2 ∨ -b^{1, 422}_1 ∨ -b^{1, 422}_0 ∨ false c in DIMACS: -2426 -2427 -2428 0 c i = 423 c -2+1 --> -1 c ( b^{1, 423}_2 ∧ b^{1, 423}_1 ∧ -b^{1, 423}_0 ∧ p_423) -> ( b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ b^{1, 424}_0) c in CNF: c -b^{1, 423}_2 ∨ -b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ -p_423 ∨ b^{1, 424}_2 c -b^{1, 423}_2 ∨ -b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ -p_423 ∨ -b^{1, 424}_1 c -b^{1, 423}_2 ∨ -b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ -p_423 ∨ b^{1, 424}_0 c in DIMACS: -2429 -2430 2431 -423 2432 0 -2429 -2430 2431 -423 -2433 0 -2429 -2430 2431 -423 2434 0 c -1+1 --> 0 c ( b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ b^{1, 423}_0 ∧ p_423) -> (-b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ -b^{1, 424}_0) c in CNF: c -b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ -p_423 ∨ -b^{1, 424}_2 c -b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ -p_423 ∨ -b^{1, 424}_1 c -b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ -p_423 ∨ -b^{1, 424}_0 c in DIMACS: -2429 2430 -2431 -423 -2432 0 -2429 2430 -2431 -423 -2433 0 -2429 2430 -2431 -423 -2434 0 c 0+1 --> 1 c (-b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ -b^{1, 423}_0 ∧ p_423) -> (-b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ b^{1, 424}_0) c in CNF: c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ -p_423 ∨ -b^{1, 424}_2 c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ -p_423 ∨ -b^{1, 424}_1 c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ -p_423 ∨ b^{1, 424}_0 c in DIMACS: 2429 2430 2431 -423 -2432 0 2429 2430 2431 -423 -2433 0 2429 2430 2431 -423 2434 0 c 1+1 --> 2 c (-b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ b^{1, 423}_0 ∧ p_423) -> (-b^{1, 424}_2 ∧ b^{1, 424}_1 ∧ -b^{1, 424}_0) c in CNF: c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ -p_423 ∨ -b^{1, 424}_2 c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ -p_423 ∨ b^{1, 424}_1 c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ -p_423 ∨ -b^{1, 424}_0 c in DIMACS: 2429 2430 -2431 -423 -2432 0 2429 2430 -2431 -423 2433 0 2429 2430 -2431 -423 -2434 0 c 2+1 --> break c (-b^{1, 423}_2 ∧ b^{1, 423}_1 ∧ -b^{1, 423}_0 ∧ p_423) -> break c in CNF: c b^{1, 423}_2 ∨ -b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ -p_423 ∨ break c in DIMACS: 2429 -2430 2431 -423 1162 0 c 2-1 --> 1 c (-b^{1, 423}_2 ∧ b^{1, 423}_1 ∧ -b^{1, 423}_0 ∧ -p_423) -> (-b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ b^{1, 424}_0) c in CNF: c b^{1, 423}_2 ∨ -b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ p_423 ∨ -b^{1, 424}_2 c b^{1, 423}_2 ∨ -b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ p_423 ∨ -b^{1, 424}_1 c b^{1, 423}_2 ∨ -b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ p_423 ∨ b^{1, 424}_0 c in DIMACS: 2429 -2430 2431 423 -2432 0 2429 -2430 2431 423 -2433 0 2429 -2430 2431 423 2434 0 c 1-1 --> 0 c (-b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ b^{1, 423}_0 ∧ -p_423) -> (-b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ -b^{1, 424}_0) c in CNF: c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ p_423 ∨ -b^{1, 424}_2 c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ p_423 ∨ -b^{1, 424}_1 c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ p_423 ∨ -b^{1, 424}_0 c in DIMACS: 2429 2430 -2431 423 -2432 0 2429 2430 -2431 423 -2433 0 2429 2430 -2431 423 -2434 0 c 0-1 --> -1 c (-b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ -b^{1, 423}_0 ∧ -p_423) -> ( b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ b^{1, 424}_0) c in CNF: c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ p_423 ∨ b^{1, 424}_2 c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ p_423 ∨ -b^{1, 424}_1 c b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ p_423 ∨ b^{1, 424}_0 c in DIMACS: 2429 2430 2431 423 2432 0 2429 2430 2431 423 -2433 0 2429 2430 2431 423 2434 0 c -1-1 --> -2 c ( b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ b^{1, 423}_0 ∧ -p_423) -> ( b^{1, 424}_2 ∧ b^{1, 424}_1 ∧ -b^{1, 424}_0) c in CNF: c -b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ p_423 ∨ b^{1, 424}_2 c -b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ p_423 ∨ b^{1, 424}_1 c -b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ p_423 ∨ -b^{1, 424}_0 c in DIMACS: -2429 2430 -2431 423 2432 0 -2429 2430 -2431 423 2433 0 -2429 2430 -2431 423 -2434 0 c -2-1 --> break c ( b^{1, 423}_2 ∧ b^{1, 423}_1 ∧ -b^{1, 423}_0 ∧ -p_423) -> break c in CNF: c -b^{1, 423}_2 ∨ -b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ p_423 ∨ break c in DIMACS: -2429 -2430 2431 423 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 423}_2 ∧ -b^{1, 423}_1 ∧ -b^{1, 423}_0 ∧ true) c in CNF: c -b^{1, 423}_2 ∨ b^{1, 423}_1 ∨ b^{1, 423}_0 ∨ false c in DIMACS: -2429 2430 2431 0 c 3 does not represent an automaton state. c -(-b^{1, 423}_2 ∧ b^{1, 423}_1 ∧ b^{1, 423}_0 ∧ true) c in CNF: c b^{1, 423}_2 ∨ -b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ false c in DIMACS: 2429 -2430 -2431 0 c -3 does not represent an automaton state. c -( b^{1, 423}_2 ∧ b^{1, 423}_1 ∧ b^{1, 423}_0 ∧ true) c in CNF: c -b^{1, 423}_2 ∨ -b^{1, 423}_1 ∨ -b^{1, 423}_0 ∨ false c in DIMACS: -2429 -2430 -2431 0 c i = 424 c -2+1 --> -1 c ( b^{1, 424}_2 ∧ b^{1, 424}_1 ∧ -b^{1, 424}_0 ∧ p_424) -> ( b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ b^{1, 425}_0) c in CNF: c -b^{1, 424}_2 ∨ -b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ -p_424 ∨ b^{1, 425}_2 c -b^{1, 424}_2 ∨ -b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ -p_424 ∨ -b^{1, 425}_1 c -b^{1, 424}_2 ∨ -b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ -p_424 ∨ b^{1, 425}_0 c in DIMACS: -2432 -2433 2434 -424 2435 0 -2432 -2433 2434 -424 -2436 0 -2432 -2433 2434 -424 2437 0 c -1+1 --> 0 c ( b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ b^{1, 424}_0 ∧ p_424) -> (-b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ -b^{1, 425}_0) c in CNF: c -b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ -p_424 ∨ -b^{1, 425}_2 c -b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ -p_424 ∨ -b^{1, 425}_1 c -b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ -p_424 ∨ -b^{1, 425}_0 c in DIMACS: -2432 2433 -2434 -424 -2435 0 -2432 2433 -2434 -424 -2436 0 -2432 2433 -2434 -424 -2437 0 c 0+1 --> 1 c (-b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ -b^{1, 424}_0 ∧ p_424) -> (-b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ b^{1, 425}_0) c in CNF: c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ -p_424 ∨ -b^{1, 425}_2 c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ -p_424 ∨ -b^{1, 425}_1 c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ -p_424 ∨ b^{1, 425}_0 c in DIMACS: 2432 2433 2434 -424 -2435 0 2432 2433 2434 -424 -2436 0 2432 2433 2434 -424 2437 0 c 1+1 --> 2 c (-b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ b^{1, 424}_0 ∧ p_424) -> (-b^{1, 425}_2 ∧ b^{1, 425}_1 ∧ -b^{1, 425}_0) c in CNF: c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ -p_424 ∨ -b^{1, 425}_2 c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ -p_424 ∨ b^{1, 425}_1 c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ -p_424 ∨ -b^{1, 425}_0 c in DIMACS: 2432 2433 -2434 -424 -2435 0 2432 2433 -2434 -424 2436 0 2432 2433 -2434 -424 -2437 0 c 2+1 --> break c (-b^{1, 424}_2 ∧ b^{1, 424}_1 ∧ -b^{1, 424}_0 ∧ p_424) -> break c in CNF: c b^{1, 424}_2 ∨ -b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ -p_424 ∨ break c in DIMACS: 2432 -2433 2434 -424 1162 0 c 2-1 --> 1 c (-b^{1, 424}_2 ∧ b^{1, 424}_1 ∧ -b^{1, 424}_0 ∧ -p_424) -> (-b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ b^{1, 425}_0) c in CNF: c b^{1, 424}_2 ∨ -b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ p_424 ∨ -b^{1, 425}_2 c b^{1, 424}_2 ∨ -b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ p_424 ∨ -b^{1, 425}_1 c b^{1, 424}_2 ∨ -b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ p_424 ∨ b^{1, 425}_0 c in DIMACS: 2432 -2433 2434 424 -2435 0 2432 -2433 2434 424 -2436 0 2432 -2433 2434 424 2437 0 c 1-1 --> 0 c (-b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ b^{1, 424}_0 ∧ -p_424) -> (-b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ -b^{1, 425}_0) c in CNF: c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ p_424 ∨ -b^{1, 425}_2 c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ p_424 ∨ -b^{1, 425}_1 c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ p_424 ∨ -b^{1, 425}_0 c in DIMACS: 2432 2433 -2434 424 -2435 0 2432 2433 -2434 424 -2436 0 2432 2433 -2434 424 -2437 0 c 0-1 --> -1 c (-b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ -b^{1, 424}_0 ∧ -p_424) -> ( b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ b^{1, 425}_0) c in CNF: c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ p_424 ∨ b^{1, 425}_2 c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ p_424 ∨ -b^{1, 425}_1 c b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ p_424 ∨ b^{1, 425}_0 c in DIMACS: 2432 2433 2434 424 2435 0 2432 2433 2434 424 -2436 0 2432 2433 2434 424 2437 0 c -1-1 --> -2 c ( b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ b^{1, 424}_0 ∧ -p_424) -> ( b^{1, 425}_2 ∧ b^{1, 425}_1 ∧ -b^{1, 425}_0) c in CNF: c -b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ p_424 ∨ b^{1, 425}_2 c -b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ p_424 ∨ b^{1, 425}_1 c -b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ p_424 ∨ -b^{1, 425}_0 c in DIMACS: -2432 2433 -2434 424 2435 0 -2432 2433 -2434 424 2436 0 -2432 2433 -2434 424 -2437 0 c -2-1 --> break c ( b^{1, 424}_2 ∧ b^{1, 424}_1 ∧ -b^{1, 424}_0 ∧ -p_424) -> break c in CNF: c -b^{1, 424}_2 ∨ -b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ p_424 ∨ break c in DIMACS: -2432 -2433 2434 424 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 424}_2 ∧ -b^{1, 424}_1 ∧ -b^{1, 424}_0 ∧ true) c in CNF: c -b^{1, 424}_2 ∨ b^{1, 424}_1 ∨ b^{1, 424}_0 ∨ false c in DIMACS: -2432 2433 2434 0 c 3 does not represent an automaton state. c -(-b^{1, 424}_2 ∧ b^{1, 424}_1 ∧ b^{1, 424}_0 ∧ true) c in CNF: c b^{1, 424}_2 ∨ -b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ false c in DIMACS: 2432 -2433 -2434 0 c -3 does not represent an automaton state. c -( b^{1, 424}_2 ∧ b^{1, 424}_1 ∧ b^{1, 424}_0 ∧ true) c in CNF: c -b^{1, 424}_2 ∨ -b^{1, 424}_1 ∨ -b^{1, 424}_0 ∨ false c in DIMACS: -2432 -2433 -2434 0 c i = 425 c -2+1 --> -1 c ( b^{1, 425}_2 ∧ b^{1, 425}_1 ∧ -b^{1, 425}_0 ∧ p_425) -> ( b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ b^{1, 426}_0) c in CNF: c -b^{1, 425}_2 ∨ -b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ -p_425 ∨ b^{1, 426}_2 c -b^{1, 425}_2 ∨ -b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ -p_425 ∨ -b^{1, 426}_1 c -b^{1, 425}_2 ∨ -b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ -p_425 ∨ b^{1, 426}_0 c in DIMACS: -2435 -2436 2437 -425 2438 0 -2435 -2436 2437 -425 -2439 0 -2435 -2436 2437 -425 2440 0 c -1+1 --> 0 c ( b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ b^{1, 425}_0 ∧ p_425) -> (-b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ -b^{1, 426}_0) c in CNF: c -b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ -p_425 ∨ -b^{1, 426}_2 c -b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ -p_425 ∨ -b^{1, 426}_1 c -b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ -p_425 ∨ -b^{1, 426}_0 c in DIMACS: -2435 2436 -2437 -425 -2438 0 -2435 2436 -2437 -425 -2439 0 -2435 2436 -2437 -425 -2440 0 c 0+1 --> 1 c (-b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ -b^{1, 425}_0 ∧ p_425) -> (-b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ b^{1, 426}_0) c in CNF: c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ -p_425 ∨ -b^{1, 426}_2 c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ -p_425 ∨ -b^{1, 426}_1 c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ -p_425 ∨ b^{1, 426}_0 c in DIMACS: 2435 2436 2437 -425 -2438 0 2435 2436 2437 -425 -2439 0 2435 2436 2437 -425 2440 0 c 1+1 --> 2 c (-b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ b^{1, 425}_0 ∧ p_425) -> (-b^{1, 426}_2 ∧ b^{1, 426}_1 ∧ -b^{1, 426}_0) c in CNF: c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ -p_425 ∨ -b^{1, 426}_2 c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ -p_425 ∨ b^{1, 426}_1 c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ -p_425 ∨ -b^{1, 426}_0 c in DIMACS: 2435 2436 -2437 -425 -2438 0 2435 2436 -2437 -425 2439 0 2435 2436 -2437 -425 -2440 0 c 2+1 --> break c (-b^{1, 425}_2 ∧ b^{1, 425}_1 ∧ -b^{1, 425}_0 ∧ p_425) -> break c in CNF: c b^{1, 425}_2 ∨ -b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ -p_425 ∨ break c in DIMACS: 2435 -2436 2437 -425 1162 0 c 2-1 --> 1 c (-b^{1, 425}_2 ∧ b^{1, 425}_1 ∧ -b^{1, 425}_0 ∧ -p_425) -> (-b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ b^{1, 426}_0) c in CNF: c b^{1, 425}_2 ∨ -b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ p_425 ∨ -b^{1, 426}_2 c b^{1, 425}_2 ∨ -b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ p_425 ∨ -b^{1, 426}_1 c b^{1, 425}_2 ∨ -b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ p_425 ∨ b^{1, 426}_0 c in DIMACS: 2435 -2436 2437 425 -2438 0 2435 -2436 2437 425 -2439 0 2435 -2436 2437 425 2440 0 c 1-1 --> 0 c (-b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ b^{1, 425}_0 ∧ -p_425) -> (-b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ -b^{1, 426}_0) c in CNF: c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ p_425 ∨ -b^{1, 426}_2 c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ p_425 ∨ -b^{1, 426}_1 c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ p_425 ∨ -b^{1, 426}_0 c in DIMACS: 2435 2436 -2437 425 -2438 0 2435 2436 -2437 425 -2439 0 2435 2436 -2437 425 -2440 0 c 0-1 --> -1 c (-b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ -b^{1, 425}_0 ∧ -p_425) -> ( b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ b^{1, 426}_0) c in CNF: c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ p_425 ∨ b^{1, 426}_2 c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ p_425 ∨ -b^{1, 426}_1 c b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ p_425 ∨ b^{1, 426}_0 c in DIMACS: 2435 2436 2437 425 2438 0 2435 2436 2437 425 -2439 0 2435 2436 2437 425 2440 0 c -1-1 --> -2 c ( b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ b^{1, 425}_0 ∧ -p_425) -> ( b^{1, 426}_2 ∧ b^{1, 426}_1 ∧ -b^{1, 426}_0) c in CNF: c -b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ p_425 ∨ b^{1, 426}_2 c -b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ p_425 ∨ b^{1, 426}_1 c -b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ p_425 ∨ -b^{1, 426}_0 c in DIMACS: -2435 2436 -2437 425 2438 0 -2435 2436 -2437 425 2439 0 -2435 2436 -2437 425 -2440 0 c -2-1 --> break c ( b^{1, 425}_2 ∧ b^{1, 425}_1 ∧ -b^{1, 425}_0 ∧ -p_425) -> break c in CNF: c -b^{1, 425}_2 ∨ -b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ p_425 ∨ break c in DIMACS: -2435 -2436 2437 425 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 425}_2 ∧ -b^{1, 425}_1 ∧ -b^{1, 425}_0 ∧ true) c in CNF: c -b^{1, 425}_2 ∨ b^{1, 425}_1 ∨ b^{1, 425}_0 ∨ false c in DIMACS: -2435 2436 2437 0 c 3 does not represent an automaton state. c -(-b^{1, 425}_2 ∧ b^{1, 425}_1 ∧ b^{1, 425}_0 ∧ true) c in CNF: c b^{1, 425}_2 ∨ -b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ false c in DIMACS: 2435 -2436 -2437 0 c -3 does not represent an automaton state. c -( b^{1, 425}_2 ∧ b^{1, 425}_1 ∧ b^{1, 425}_0 ∧ true) c in CNF: c -b^{1, 425}_2 ∨ -b^{1, 425}_1 ∨ -b^{1, 425}_0 ∨ false c in DIMACS: -2435 -2436 -2437 0 c i = 426 c -2+1 --> -1 c ( b^{1, 426}_2 ∧ b^{1, 426}_1 ∧ -b^{1, 426}_0 ∧ p_426) -> ( b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ b^{1, 427}_0) c in CNF: c -b^{1, 426}_2 ∨ -b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ -p_426 ∨ b^{1, 427}_2 c -b^{1, 426}_2 ∨ -b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ -p_426 ∨ -b^{1, 427}_1 c -b^{1, 426}_2 ∨ -b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ -p_426 ∨ b^{1, 427}_0 c in DIMACS: -2438 -2439 2440 -426 2441 0 -2438 -2439 2440 -426 -2442 0 -2438 -2439 2440 -426 2443 0 c -1+1 --> 0 c ( b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ b^{1, 426}_0 ∧ p_426) -> (-b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ -b^{1, 427}_0) c in CNF: c -b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ -p_426 ∨ -b^{1, 427}_2 c -b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ -p_426 ∨ -b^{1, 427}_1 c -b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ -p_426 ∨ -b^{1, 427}_0 c in DIMACS: -2438 2439 -2440 -426 -2441 0 -2438 2439 -2440 -426 -2442 0 -2438 2439 -2440 -426 -2443 0 c 0+1 --> 1 c (-b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ -b^{1, 426}_0 ∧ p_426) -> (-b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ b^{1, 427}_0) c in CNF: c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ -p_426 ∨ -b^{1, 427}_2 c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ -p_426 ∨ -b^{1, 427}_1 c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ -p_426 ∨ b^{1, 427}_0 c in DIMACS: 2438 2439 2440 -426 -2441 0 2438 2439 2440 -426 -2442 0 2438 2439 2440 -426 2443 0 c 1+1 --> 2 c (-b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ b^{1, 426}_0 ∧ p_426) -> (-b^{1, 427}_2 ∧ b^{1, 427}_1 ∧ -b^{1, 427}_0) c in CNF: c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ -p_426 ∨ -b^{1, 427}_2 c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ -p_426 ∨ b^{1, 427}_1 c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ -p_426 ∨ -b^{1, 427}_0 c in DIMACS: 2438 2439 -2440 -426 -2441 0 2438 2439 -2440 -426 2442 0 2438 2439 -2440 -426 -2443 0 c 2+1 --> break c (-b^{1, 426}_2 ∧ b^{1, 426}_1 ∧ -b^{1, 426}_0 ∧ p_426) -> break c in CNF: c b^{1, 426}_2 ∨ -b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ -p_426 ∨ break c in DIMACS: 2438 -2439 2440 -426 1162 0 c 2-1 --> 1 c (-b^{1, 426}_2 ∧ b^{1, 426}_1 ∧ -b^{1, 426}_0 ∧ -p_426) -> (-b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ b^{1, 427}_0) c in CNF: c b^{1, 426}_2 ∨ -b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ p_426 ∨ -b^{1, 427}_2 c b^{1, 426}_2 ∨ -b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ p_426 ∨ -b^{1, 427}_1 c b^{1, 426}_2 ∨ -b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ p_426 ∨ b^{1, 427}_0 c in DIMACS: 2438 -2439 2440 426 -2441 0 2438 -2439 2440 426 -2442 0 2438 -2439 2440 426 2443 0 c 1-1 --> 0 c (-b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ b^{1, 426}_0 ∧ -p_426) -> (-b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ -b^{1, 427}_0) c in CNF: c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ p_426 ∨ -b^{1, 427}_2 c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ p_426 ∨ -b^{1, 427}_1 c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ p_426 ∨ -b^{1, 427}_0 c in DIMACS: 2438 2439 -2440 426 -2441 0 2438 2439 -2440 426 -2442 0 2438 2439 -2440 426 -2443 0 c 0-1 --> -1 c (-b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ -b^{1, 426}_0 ∧ -p_426) -> ( b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ b^{1, 427}_0) c in CNF: c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ p_426 ∨ b^{1, 427}_2 c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ p_426 ∨ -b^{1, 427}_1 c b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ p_426 ∨ b^{1, 427}_0 c in DIMACS: 2438 2439 2440 426 2441 0 2438 2439 2440 426 -2442 0 2438 2439 2440 426 2443 0 c -1-1 --> -2 c ( b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ b^{1, 426}_0 ∧ -p_426) -> ( b^{1, 427}_2 ∧ b^{1, 427}_1 ∧ -b^{1, 427}_0) c in CNF: c -b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ p_426 ∨ b^{1, 427}_2 c -b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ p_426 ∨ b^{1, 427}_1 c -b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ p_426 ∨ -b^{1, 427}_0 c in DIMACS: -2438 2439 -2440 426 2441 0 -2438 2439 -2440 426 2442 0 -2438 2439 -2440 426 -2443 0 c -2-1 --> break c ( b^{1, 426}_2 ∧ b^{1, 426}_1 ∧ -b^{1, 426}_0 ∧ -p_426) -> break c in CNF: c -b^{1, 426}_2 ∨ -b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ p_426 ∨ break c in DIMACS: -2438 -2439 2440 426 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 426}_2 ∧ -b^{1, 426}_1 ∧ -b^{1, 426}_0 ∧ true) c in CNF: c -b^{1, 426}_2 ∨ b^{1, 426}_1 ∨ b^{1, 426}_0 ∨ false c in DIMACS: -2438 2439 2440 0 c 3 does not represent an automaton state. c -(-b^{1, 426}_2 ∧ b^{1, 426}_1 ∧ b^{1, 426}_0 ∧ true) c in CNF: c b^{1, 426}_2 ∨ -b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ false c in DIMACS: 2438 -2439 -2440 0 c -3 does not represent an automaton state. c -( b^{1, 426}_2 ∧ b^{1, 426}_1 ∧ b^{1, 426}_0 ∧ true) c in CNF: c -b^{1, 426}_2 ∨ -b^{1, 426}_1 ∨ -b^{1, 426}_0 ∨ false c in DIMACS: -2438 -2439 -2440 0 c i = 427 c -2+1 --> -1 c ( b^{1, 427}_2 ∧ b^{1, 427}_1 ∧ -b^{1, 427}_0 ∧ p_427) -> ( b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ b^{1, 428}_0) c in CNF: c -b^{1, 427}_2 ∨ -b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ -p_427 ∨ b^{1, 428}_2 c -b^{1, 427}_2 ∨ -b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ -p_427 ∨ -b^{1, 428}_1 c -b^{1, 427}_2 ∨ -b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ -p_427 ∨ b^{1, 428}_0 c in DIMACS: -2441 -2442 2443 -427 2444 0 -2441 -2442 2443 -427 -2445 0 -2441 -2442 2443 -427 2446 0 c -1+1 --> 0 c ( b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ b^{1, 427}_0 ∧ p_427) -> (-b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ -b^{1, 428}_0) c in CNF: c -b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ -p_427 ∨ -b^{1, 428}_2 c -b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ -p_427 ∨ -b^{1, 428}_1 c -b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ -p_427 ∨ -b^{1, 428}_0 c in DIMACS: -2441 2442 -2443 -427 -2444 0 -2441 2442 -2443 -427 -2445 0 -2441 2442 -2443 -427 -2446 0 c 0+1 --> 1 c (-b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ -b^{1, 427}_0 ∧ p_427) -> (-b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ b^{1, 428}_0) c in CNF: c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ -p_427 ∨ -b^{1, 428}_2 c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ -p_427 ∨ -b^{1, 428}_1 c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ -p_427 ∨ b^{1, 428}_0 c in DIMACS: 2441 2442 2443 -427 -2444 0 2441 2442 2443 -427 -2445 0 2441 2442 2443 -427 2446 0 c 1+1 --> 2 c (-b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ b^{1, 427}_0 ∧ p_427) -> (-b^{1, 428}_2 ∧ b^{1, 428}_1 ∧ -b^{1, 428}_0) c in CNF: c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ -p_427 ∨ -b^{1, 428}_2 c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ -p_427 ∨ b^{1, 428}_1 c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ -p_427 ∨ -b^{1, 428}_0 c in DIMACS: 2441 2442 -2443 -427 -2444 0 2441 2442 -2443 -427 2445 0 2441 2442 -2443 -427 -2446 0 c 2+1 --> break c (-b^{1, 427}_2 ∧ b^{1, 427}_1 ∧ -b^{1, 427}_0 ∧ p_427) -> break c in CNF: c b^{1, 427}_2 ∨ -b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ -p_427 ∨ break c in DIMACS: 2441 -2442 2443 -427 1162 0 c 2-1 --> 1 c (-b^{1, 427}_2 ∧ b^{1, 427}_1 ∧ -b^{1, 427}_0 ∧ -p_427) -> (-b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ b^{1, 428}_0) c in CNF: c b^{1, 427}_2 ∨ -b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ p_427 ∨ -b^{1, 428}_2 c b^{1, 427}_2 ∨ -b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ p_427 ∨ -b^{1, 428}_1 c b^{1, 427}_2 ∨ -b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ p_427 ∨ b^{1, 428}_0 c in DIMACS: 2441 -2442 2443 427 -2444 0 2441 -2442 2443 427 -2445 0 2441 -2442 2443 427 2446 0 c 1-1 --> 0 c (-b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ b^{1, 427}_0 ∧ -p_427) -> (-b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ -b^{1, 428}_0) c in CNF: c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ p_427 ∨ -b^{1, 428}_2 c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ p_427 ∨ -b^{1, 428}_1 c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ p_427 ∨ -b^{1, 428}_0 c in DIMACS: 2441 2442 -2443 427 -2444 0 2441 2442 -2443 427 -2445 0 2441 2442 -2443 427 -2446 0 c 0-1 --> -1 c (-b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ -b^{1, 427}_0 ∧ -p_427) -> ( b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ b^{1, 428}_0) c in CNF: c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ p_427 ∨ b^{1, 428}_2 c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ p_427 ∨ -b^{1, 428}_1 c b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ p_427 ∨ b^{1, 428}_0 c in DIMACS: 2441 2442 2443 427 2444 0 2441 2442 2443 427 -2445 0 2441 2442 2443 427 2446 0 c -1-1 --> -2 c ( b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ b^{1, 427}_0 ∧ -p_427) -> ( b^{1, 428}_2 ∧ b^{1, 428}_1 ∧ -b^{1, 428}_0) c in CNF: c -b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ p_427 ∨ b^{1, 428}_2 c -b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ p_427 ∨ b^{1, 428}_1 c -b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ p_427 ∨ -b^{1, 428}_0 c in DIMACS: -2441 2442 -2443 427 2444 0 -2441 2442 -2443 427 2445 0 -2441 2442 -2443 427 -2446 0 c -2-1 --> break c ( b^{1, 427}_2 ∧ b^{1, 427}_1 ∧ -b^{1, 427}_0 ∧ -p_427) -> break c in CNF: c -b^{1, 427}_2 ∨ -b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ p_427 ∨ break c in DIMACS: -2441 -2442 2443 427 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 427}_2 ∧ -b^{1, 427}_1 ∧ -b^{1, 427}_0 ∧ true) c in CNF: c -b^{1, 427}_2 ∨ b^{1, 427}_1 ∨ b^{1, 427}_0 ∨ false c in DIMACS: -2441 2442 2443 0 c 3 does not represent an automaton state. c -(-b^{1, 427}_2 ∧ b^{1, 427}_1 ∧ b^{1, 427}_0 ∧ true) c in CNF: c b^{1, 427}_2 ∨ -b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ false c in DIMACS: 2441 -2442 -2443 0 c -3 does not represent an automaton state. c -( b^{1, 427}_2 ∧ b^{1, 427}_1 ∧ b^{1, 427}_0 ∧ true) c in CNF: c -b^{1, 427}_2 ∨ -b^{1, 427}_1 ∨ -b^{1, 427}_0 ∨ false c in DIMACS: -2441 -2442 -2443 0 c i = 428 c -2+1 --> -1 c ( b^{1, 428}_2 ∧ b^{1, 428}_1 ∧ -b^{1, 428}_0 ∧ p_428) -> ( b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ b^{1, 429}_0) c in CNF: c -b^{1, 428}_2 ∨ -b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ -p_428 ∨ b^{1, 429}_2 c -b^{1, 428}_2 ∨ -b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ -p_428 ∨ -b^{1, 429}_1 c -b^{1, 428}_2 ∨ -b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ -p_428 ∨ b^{1, 429}_0 c in DIMACS: -2444 -2445 2446 -428 2447 0 -2444 -2445 2446 -428 -2448 0 -2444 -2445 2446 -428 2449 0 c -1+1 --> 0 c ( b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ b^{1, 428}_0 ∧ p_428) -> (-b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ -b^{1, 429}_0) c in CNF: c -b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ -p_428 ∨ -b^{1, 429}_2 c -b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ -p_428 ∨ -b^{1, 429}_1 c -b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ -p_428 ∨ -b^{1, 429}_0 c in DIMACS: -2444 2445 -2446 -428 -2447 0 -2444 2445 -2446 -428 -2448 0 -2444 2445 -2446 -428 -2449 0 c 0+1 --> 1 c (-b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ -b^{1, 428}_0 ∧ p_428) -> (-b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ b^{1, 429}_0) c in CNF: c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ -p_428 ∨ -b^{1, 429}_2 c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ -p_428 ∨ -b^{1, 429}_1 c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ -p_428 ∨ b^{1, 429}_0 c in DIMACS: 2444 2445 2446 -428 -2447 0 2444 2445 2446 -428 -2448 0 2444 2445 2446 -428 2449 0 c 1+1 --> 2 c (-b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ b^{1, 428}_0 ∧ p_428) -> (-b^{1, 429}_2 ∧ b^{1, 429}_1 ∧ -b^{1, 429}_0) c in CNF: c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ -p_428 ∨ -b^{1, 429}_2 c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ -p_428 ∨ b^{1, 429}_1 c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ -p_428 ∨ -b^{1, 429}_0 c in DIMACS: 2444 2445 -2446 -428 -2447 0 2444 2445 -2446 -428 2448 0 2444 2445 -2446 -428 -2449 0 c 2+1 --> break c (-b^{1, 428}_2 ∧ b^{1, 428}_1 ∧ -b^{1, 428}_0 ∧ p_428) -> break c in CNF: c b^{1, 428}_2 ∨ -b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ -p_428 ∨ break c in DIMACS: 2444 -2445 2446 -428 1162 0 c 2-1 --> 1 c (-b^{1, 428}_2 ∧ b^{1, 428}_1 ∧ -b^{1, 428}_0 ∧ -p_428) -> (-b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ b^{1, 429}_0) c in CNF: c b^{1, 428}_2 ∨ -b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ p_428 ∨ -b^{1, 429}_2 c b^{1, 428}_2 ∨ -b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ p_428 ∨ -b^{1, 429}_1 c b^{1, 428}_2 ∨ -b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ p_428 ∨ b^{1, 429}_0 c in DIMACS: 2444 -2445 2446 428 -2447 0 2444 -2445 2446 428 -2448 0 2444 -2445 2446 428 2449 0 c 1-1 --> 0 c (-b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ b^{1, 428}_0 ∧ -p_428) -> (-b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ -b^{1, 429}_0) c in CNF: c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ p_428 ∨ -b^{1, 429}_2 c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ p_428 ∨ -b^{1, 429}_1 c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ p_428 ∨ -b^{1, 429}_0 c in DIMACS: 2444 2445 -2446 428 -2447 0 2444 2445 -2446 428 -2448 0 2444 2445 -2446 428 -2449 0 c 0-1 --> -1 c (-b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ -b^{1, 428}_0 ∧ -p_428) -> ( b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ b^{1, 429}_0) c in CNF: c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ p_428 ∨ b^{1, 429}_2 c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ p_428 ∨ -b^{1, 429}_1 c b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ p_428 ∨ b^{1, 429}_0 c in DIMACS: 2444 2445 2446 428 2447 0 2444 2445 2446 428 -2448 0 2444 2445 2446 428 2449 0 c -1-1 --> -2 c ( b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ b^{1, 428}_0 ∧ -p_428) -> ( b^{1, 429}_2 ∧ b^{1, 429}_1 ∧ -b^{1, 429}_0) c in CNF: c -b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ p_428 ∨ b^{1, 429}_2 c -b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ p_428 ∨ b^{1, 429}_1 c -b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ p_428 ∨ -b^{1, 429}_0 c in DIMACS: -2444 2445 -2446 428 2447 0 -2444 2445 -2446 428 2448 0 -2444 2445 -2446 428 -2449 0 c -2-1 --> break c ( b^{1, 428}_2 ∧ b^{1, 428}_1 ∧ -b^{1, 428}_0 ∧ -p_428) -> break c in CNF: c -b^{1, 428}_2 ∨ -b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ p_428 ∨ break c in DIMACS: -2444 -2445 2446 428 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 428}_2 ∧ -b^{1, 428}_1 ∧ -b^{1, 428}_0 ∧ true) c in CNF: c -b^{1, 428}_2 ∨ b^{1, 428}_1 ∨ b^{1, 428}_0 ∨ false c in DIMACS: -2444 2445 2446 0 c 3 does not represent an automaton state. c -(-b^{1, 428}_2 ∧ b^{1, 428}_1 ∧ b^{1, 428}_0 ∧ true) c in CNF: c b^{1, 428}_2 ∨ -b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ false c in DIMACS: 2444 -2445 -2446 0 c -3 does not represent an automaton state. c -( b^{1, 428}_2 ∧ b^{1, 428}_1 ∧ b^{1, 428}_0 ∧ true) c in CNF: c -b^{1, 428}_2 ∨ -b^{1, 428}_1 ∨ -b^{1, 428}_0 ∨ false c in DIMACS: -2444 -2445 -2446 0 c i = 429 c -2+1 --> -1 c ( b^{1, 429}_2 ∧ b^{1, 429}_1 ∧ -b^{1, 429}_0 ∧ p_429) -> ( b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ b^{1, 430}_0) c in CNF: c -b^{1, 429}_2 ∨ -b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ -p_429 ∨ b^{1, 430}_2 c -b^{1, 429}_2 ∨ -b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ -p_429 ∨ -b^{1, 430}_1 c -b^{1, 429}_2 ∨ -b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ -p_429 ∨ b^{1, 430}_0 c in DIMACS: -2447 -2448 2449 -429 2450 0 -2447 -2448 2449 -429 -2451 0 -2447 -2448 2449 -429 2452 0 c -1+1 --> 0 c ( b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ b^{1, 429}_0 ∧ p_429) -> (-b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ -b^{1, 430}_0) c in CNF: c -b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ -p_429 ∨ -b^{1, 430}_2 c -b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ -p_429 ∨ -b^{1, 430}_1 c -b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ -p_429 ∨ -b^{1, 430}_0 c in DIMACS: -2447 2448 -2449 -429 -2450 0 -2447 2448 -2449 -429 -2451 0 -2447 2448 -2449 -429 -2452 0 c 0+1 --> 1 c (-b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ -b^{1, 429}_0 ∧ p_429) -> (-b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ b^{1, 430}_0) c in CNF: c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ -p_429 ∨ -b^{1, 430}_2 c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ -p_429 ∨ -b^{1, 430}_1 c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ -p_429 ∨ b^{1, 430}_0 c in DIMACS: 2447 2448 2449 -429 -2450 0 2447 2448 2449 -429 -2451 0 2447 2448 2449 -429 2452 0 c 1+1 --> 2 c (-b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ b^{1, 429}_0 ∧ p_429) -> (-b^{1, 430}_2 ∧ b^{1, 430}_1 ∧ -b^{1, 430}_0) c in CNF: c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ -p_429 ∨ -b^{1, 430}_2 c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ -p_429 ∨ b^{1, 430}_1 c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ -p_429 ∨ -b^{1, 430}_0 c in DIMACS: 2447 2448 -2449 -429 -2450 0 2447 2448 -2449 -429 2451 0 2447 2448 -2449 -429 -2452 0 c 2+1 --> break c (-b^{1, 429}_2 ∧ b^{1, 429}_1 ∧ -b^{1, 429}_0 ∧ p_429) -> break c in CNF: c b^{1, 429}_2 ∨ -b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ -p_429 ∨ break c in DIMACS: 2447 -2448 2449 -429 1162 0 c 2-1 --> 1 c (-b^{1, 429}_2 ∧ b^{1, 429}_1 ∧ -b^{1, 429}_0 ∧ -p_429) -> (-b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ b^{1, 430}_0) c in CNF: c b^{1, 429}_2 ∨ -b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ p_429 ∨ -b^{1, 430}_2 c b^{1, 429}_2 ∨ -b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ p_429 ∨ -b^{1, 430}_1 c b^{1, 429}_2 ∨ -b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ p_429 ∨ b^{1, 430}_0 c in DIMACS: 2447 -2448 2449 429 -2450 0 2447 -2448 2449 429 -2451 0 2447 -2448 2449 429 2452 0 c 1-1 --> 0 c (-b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ b^{1, 429}_0 ∧ -p_429) -> (-b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ -b^{1, 430}_0) c in CNF: c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ p_429 ∨ -b^{1, 430}_2 c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ p_429 ∨ -b^{1, 430}_1 c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ p_429 ∨ -b^{1, 430}_0 c in DIMACS: 2447 2448 -2449 429 -2450 0 2447 2448 -2449 429 -2451 0 2447 2448 -2449 429 -2452 0 c 0-1 --> -1 c (-b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ -b^{1, 429}_0 ∧ -p_429) -> ( b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ b^{1, 430}_0) c in CNF: c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ p_429 ∨ b^{1, 430}_2 c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ p_429 ∨ -b^{1, 430}_1 c b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ p_429 ∨ b^{1, 430}_0 c in DIMACS: 2447 2448 2449 429 2450 0 2447 2448 2449 429 -2451 0 2447 2448 2449 429 2452 0 c -1-1 --> -2 c ( b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ b^{1, 429}_0 ∧ -p_429) -> ( b^{1, 430}_2 ∧ b^{1, 430}_1 ∧ -b^{1, 430}_0) c in CNF: c -b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ p_429 ∨ b^{1, 430}_2 c -b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ p_429 ∨ b^{1, 430}_1 c -b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ p_429 ∨ -b^{1, 430}_0 c in DIMACS: -2447 2448 -2449 429 2450 0 -2447 2448 -2449 429 2451 0 -2447 2448 -2449 429 -2452 0 c -2-1 --> break c ( b^{1, 429}_2 ∧ b^{1, 429}_1 ∧ -b^{1, 429}_0 ∧ -p_429) -> break c in CNF: c -b^{1, 429}_2 ∨ -b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ p_429 ∨ break c in DIMACS: -2447 -2448 2449 429 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 429}_2 ∧ -b^{1, 429}_1 ∧ -b^{1, 429}_0 ∧ true) c in CNF: c -b^{1, 429}_2 ∨ b^{1, 429}_1 ∨ b^{1, 429}_0 ∨ false c in DIMACS: -2447 2448 2449 0 c 3 does not represent an automaton state. c -(-b^{1, 429}_2 ∧ b^{1, 429}_1 ∧ b^{1, 429}_0 ∧ true) c in CNF: c b^{1, 429}_2 ∨ -b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ false c in DIMACS: 2447 -2448 -2449 0 c -3 does not represent an automaton state. c -( b^{1, 429}_2 ∧ b^{1, 429}_1 ∧ b^{1, 429}_0 ∧ true) c in CNF: c -b^{1, 429}_2 ∨ -b^{1, 429}_1 ∨ -b^{1, 429}_0 ∨ false c in DIMACS: -2447 -2448 -2449 0 c i = 430 c -2+1 --> -1 c ( b^{1, 430}_2 ∧ b^{1, 430}_1 ∧ -b^{1, 430}_0 ∧ p_430) -> ( b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ b^{1, 431}_0) c in CNF: c -b^{1, 430}_2 ∨ -b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ -p_430 ∨ b^{1, 431}_2 c -b^{1, 430}_2 ∨ -b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ -p_430 ∨ -b^{1, 431}_1 c -b^{1, 430}_2 ∨ -b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ -p_430 ∨ b^{1, 431}_0 c in DIMACS: -2450 -2451 2452 -430 2453 0 -2450 -2451 2452 -430 -2454 0 -2450 -2451 2452 -430 2455 0 c -1+1 --> 0 c ( b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ b^{1, 430}_0 ∧ p_430) -> (-b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ -b^{1, 431}_0) c in CNF: c -b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ -p_430 ∨ -b^{1, 431}_2 c -b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ -p_430 ∨ -b^{1, 431}_1 c -b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ -p_430 ∨ -b^{1, 431}_0 c in DIMACS: -2450 2451 -2452 -430 -2453 0 -2450 2451 -2452 -430 -2454 0 -2450 2451 -2452 -430 -2455 0 c 0+1 --> 1 c (-b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ -b^{1, 430}_0 ∧ p_430) -> (-b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ b^{1, 431}_0) c in CNF: c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ -p_430 ∨ -b^{1, 431}_2 c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ -p_430 ∨ -b^{1, 431}_1 c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ -p_430 ∨ b^{1, 431}_0 c in DIMACS: 2450 2451 2452 -430 -2453 0 2450 2451 2452 -430 -2454 0 2450 2451 2452 -430 2455 0 c 1+1 --> 2 c (-b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ b^{1, 430}_0 ∧ p_430) -> (-b^{1, 431}_2 ∧ b^{1, 431}_1 ∧ -b^{1, 431}_0) c in CNF: c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ -p_430 ∨ -b^{1, 431}_2 c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ -p_430 ∨ b^{1, 431}_1 c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ -p_430 ∨ -b^{1, 431}_0 c in DIMACS: 2450 2451 -2452 -430 -2453 0 2450 2451 -2452 -430 2454 0 2450 2451 -2452 -430 -2455 0 c 2+1 --> break c (-b^{1, 430}_2 ∧ b^{1, 430}_1 ∧ -b^{1, 430}_0 ∧ p_430) -> break c in CNF: c b^{1, 430}_2 ∨ -b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ -p_430 ∨ break c in DIMACS: 2450 -2451 2452 -430 1162 0 c 2-1 --> 1 c (-b^{1, 430}_2 ∧ b^{1, 430}_1 ∧ -b^{1, 430}_0 ∧ -p_430) -> (-b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ b^{1, 431}_0) c in CNF: c b^{1, 430}_2 ∨ -b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ p_430 ∨ -b^{1, 431}_2 c b^{1, 430}_2 ∨ -b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ p_430 ∨ -b^{1, 431}_1 c b^{1, 430}_2 ∨ -b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ p_430 ∨ b^{1, 431}_0 c in DIMACS: 2450 -2451 2452 430 -2453 0 2450 -2451 2452 430 -2454 0 2450 -2451 2452 430 2455 0 c 1-1 --> 0 c (-b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ b^{1, 430}_0 ∧ -p_430) -> (-b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ -b^{1, 431}_0) c in CNF: c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ p_430 ∨ -b^{1, 431}_2 c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ p_430 ∨ -b^{1, 431}_1 c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ p_430 ∨ -b^{1, 431}_0 c in DIMACS: 2450 2451 -2452 430 -2453 0 2450 2451 -2452 430 -2454 0 2450 2451 -2452 430 -2455 0 c 0-1 --> -1 c (-b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ -b^{1, 430}_0 ∧ -p_430) -> ( b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ b^{1, 431}_0) c in CNF: c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ p_430 ∨ b^{1, 431}_2 c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ p_430 ∨ -b^{1, 431}_1 c b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ p_430 ∨ b^{1, 431}_0 c in DIMACS: 2450 2451 2452 430 2453 0 2450 2451 2452 430 -2454 0 2450 2451 2452 430 2455 0 c -1-1 --> -2 c ( b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ b^{1, 430}_0 ∧ -p_430) -> ( b^{1, 431}_2 ∧ b^{1, 431}_1 ∧ -b^{1, 431}_0) c in CNF: c -b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ p_430 ∨ b^{1, 431}_2 c -b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ p_430 ∨ b^{1, 431}_1 c -b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ p_430 ∨ -b^{1, 431}_0 c in DIMACS: -2450 2451 -2452 430 2453 0 -2450 2451 -2452 430 2454 0 -2450 2451 -2452 430 -2455 0 c -2-1 --> break c ( b^{1, 430}_2 ∧ b^{1, 430}_1 ∧ -b^{1, 430}_0 ∧ -p_430) -> break c in CNF: c -b^{1, 430}_2 ∨ -b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ p_430 ∨ break c in DIMACS: -2450 -2451 2452 430 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 430}_2 ∧ -b^{1, 430}_1 ∧ -b^{1, 430}_0 ∧ true) c in CNF: c -b^{1, 430}_2 ∨ b^{1, 430}_1 ∨ b^{1, 430}_0 ∨ false c in DIMACS: -2450 2451 2452 0 c 3 does not represent an automaton state. c -(-b^{1, 430}_2 ∧ b^{1, 430}_1 ∧ b^{1, 430}_0 ∧ true) c in CNF: c b^{1, 430}_2 ∨ -b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ false c in DIMACS: 2450 -2451 -2452 0 c -3 does not represent an automaton state. c -( b^{1, 430}_2 ∧ b^{1, 430}_1 ∧ b^{1, 430}_0 ∧ true) c in CNF: c -b^{1, 430}_2 ∨ -b^{1, 430}_1 ∨ -b^{1, 430}_0 ∨ false c in DIMACS: -2450 -2451 -2452 0 c i = 431 c -2+1 --> -1 c ( b^{1, 431}_2 ∧ b^{1, 431}_1 ∧ -b^{1, 431}_0 ∧ p_431) -> ( b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ b^{1, 432}_0) c in CNF: c -b^{1, 431}_2 ∨ -b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ -p_431 ∨ b^{1, 432}_2 c -b^{1, 431}_2 ∨ -b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ -p_431 ∨ -b^{1, 432}_1 c -b^{1, 431}_2 ∨ -b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ -p_431 ∨ b^{1, 432}_0 c in DIMACS: -2453 -2454 2455 -431 2456 0 -2453 -2454 2455 -431 -2457 0 -2453 -2454 2455 -431 2458 0 c -1+1 --> 0 c ( b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ b^{1, 431}_0 ∧ p_431) -> (-b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ -b^{1, 432}_0) c in CNF: c -b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ -p_431 ∨ -b^{1, 432}_2 c -b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ -p_431 ∨ -b^{1, 432}_1 c -b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ -p_431 ∨ -b^{1, 432}_0 c in DIMACS: -2453 2454 -2455 -431 -2456 0 -2453 2454 -2455 -431 -2457 0 -2453 2454 -2455 -431 -2458 0 c 0+1 --> 1 c (-b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ -b^{1, 431}_0 ∧ p_431) -> (-b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ b^{1, 432}_0) c in CNF: c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ -p_431 ∨ -b^{1, 432}_2 c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ -p_431 ∨ -b^{1, 432}_1 c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ -p_431 ∨ b^{1, 432}_0 c in DIMACS: 2453 2454 2455 -431 -2456 0 2453 2454 2455 -431 -2457 0 2453 2454 2455 -431 2458 0 c 1+1 --> 2 c (-b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ b^{1, 431}_0 ∧ p_431) -> (-b^{1, 432}_2 ∧ b^{1, 432}_1 ∧ -b^{1, 432}_0) c in CNF: c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ -p_431 ∨ -b^{1, 432}_2 c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ -p_431 ∨ b^{1, 432}_1 c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ -p_431 ∨ -b^{1, 432}_0 c in DIMACS: 2453 2454 -2455 -431 -2456 0 2453 2454 -2455 -431 2457 0 2453 2454 -2455 -431 -2458 0 c 2+1 --> break c (-b^{1, 431}_2 ∧ b^{1, 431}_1 ∧ -b^{1, 431}_0 ∧ p_431) -> break c in CNF: c b^{1, 431}_2 ∨ -b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ -p_431 ∨ break c in DIMACS: 2453 -2454 2455 -431 1162 0 c 2-1 --> 1 c (-b^{1, 431}_2 ∧ b^{1, 431}_1 ∧ -b^{1, 431}_0 ∧ -p_431) -> (-b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ b^{1, 432}_0) c in CNF: c b^{1, 431}_2 ∨ -b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ p_431 ∨ -b^{1, 432}_2 c b^{1, 431}_2 ∨ -b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ p_431 ∨ -b^{1, 432}_1 c b^{1, 431}_2 ∨ -b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ p_431 ∨ b^{1, 432}_0 c in DIMACS: 2453 -2454 2455 431 -2456 0 2453 -2454 2455 431 -2457 0 2453 -2454 2455 431 2458 0 c 1-1 --> 0 c (-b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ b^{1, 431}_0 ∧ -p_431) -> (-b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ -b^{1, 432}_0) c in CNF: c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ p_431 ∨ -b^{1, 432}_2 c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ p_431 ∨ -b^{1, 432}_1 c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ p_431 ∨ -b^{1, 432}_0 c in DIMACS: 2453 2454 -2455 431 -2456 0 2453 2454 -2455 431 -2457 0 2453 2454 -2455 431 -2458 0 c 0-1 --> -1 c (-b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ -b^{1, 431}_0 ∧ -p_431) -> ( b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ b^{1, 432}_0) c in CNF: c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ p_431 ∨ b^{1, 432}_2 c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ p_431 ∨ -b^{1, 432}_1 c b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ p_431 ∨ b^{1, 432}_0 c in DIMACS: 2453 2454 2455 431 2456 0 2453 2454 2455 431 -2457 0 2453 2454 2455 431 2458 0 c -1-1 --> -2 c ( b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ b^{1, 431}_0 ∧ -p_431) -> ( b^{1, 432}_2 ∧ b^{1, 432}_1 ∧ -b^{1, 432}_0) c in CNF: c -b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ p_431 ∨ b^{1, 432}_2 c -b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ p_431 ∨ b^{1, 432}_1 c -b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ p_431 ∨ -b^{1, 432}_0 c in DIMACS: -2453 2454 -2455 431 2456 0 -2453 2454 -2455 431 2457 0 -2453 2454 -2455 431 -2458 0 c -2-1 --> break c ( b^{1, 431}_2 ∧ b^{1, 431}_1 ∧ -b^{1, 431}_0 ∧ -p_431) -> break c in CNF: c -b^{1, 431}_2 ∨ -b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ p_431 ∨ break c in DIMACS: -2453 -2454 2455 431 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 431}_2 ∧ -b^{1, 431}_1 ∧ -b^{1, 431}_0 ∧ true) c in CNF: c -b^{1, 431}_2 ∨ b^{1, 431}_1 ∨ b^{1, 431}_0 ∨ false c in DIMACS: -2453 2454 2455 0 c 3 does not represent an automaton state. c -(-b^{1, 431}_2 ∧ b^{1, 431}_1 ∧ b^{1, 431}_0 ∧ true) c in CNF: c b^{1, 431}_2 ∨ -b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ false c in DIMACS: 2453 -2454 -2455 0 c -3 does not represent an automaton state. c -( b^{1, 431}_2 ∧ b^{1, 431}_1 ∧ b^{1, 431}_0 ∧ true) c in CNF: c -b^{1, 431}_2 ∨ -b^{1, 431}_1 ∨ -b^{1, 431}_0 ∨ false c in DIMACS: -2453 -2454 -2455 0 c i = 432 c -2+1 --> -1 c ( b^{1, 432}_2 ∧ b^{1, 432}_1 ∧ -b^{1, 432}_0 ∧ p_432) -> ( b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ b^{1, 433}_0) c in CNF: c -b^{1, 432}_2 ∨ -b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ -p_432 ∨ b^{1, 433}_2 c -b^{1, 432}_2 ∨ -b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ -p_432 ∨ -b^{1, 433}_1 c -b^{1, 432}_2 ∨ -b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ -p_432 ∨ b^{1, 433}_0 c in DIMACS: -2456 -2457 2458 -432 2459 0 -2456 -2457 2458 -432 -2460 0 -2456 -2457 2458 -432 2461 0 c -1+1 --> 0 c ( b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ b^{1, 432}_0 ∧ p_432) -> (-b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ -b^{1, 433}_0) c in CNF: c -b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ -p_432 ∨ -b^{1, 433}_2 c -b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ -p_432 ∨ -b^{1, 433}_1 c -b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ -p_432 ∨ -b^{1, 433}_0 c in DIMACS: -2456 2457 -2458 -432 -2459 0 -2456 2457 -2458 -432 -2460 0 -2456 2457 -2458 -432 -2461 0 c 0+1 --> 1 c (-b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ -b^{1, 432}_0 ∧ p_432) -> (-b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ b^{1, 433}_0) c in CNF: c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ -p_432 ∨ -b^{1, 433}_2 c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ -p_432 ∨ -b^{1, 433}_1 c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ -p_432 ∨ b^{1, 433}_0 c in DIMACS: 2456 2457 2458 -432 -2459 0 2456 2457 2458 -432 -2460 0 2456 2457 2458 -432 2461 0 c 1+1 --> 2 c (-b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ b^{1, 432}_0 ∧ p_432) -> (-b^{1, 433}_2 ∧ b^{1, 433}_1 ∧ -b^{1, 433}_0) c in CNF: c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ -p_432 ∨ -b^{1, 433}_2 c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ -p_432 ∨ b^{1, 433}_1 c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ -p_432 ∨ -b^{1, 433}_0 c in DIMACS: 2456 2457 -2458 -432 -2459 0 2456 2457 -2458 -432 2460 0 2456 2457 -2458 -432 -2461 0 c 2+1 --> break c (-b^{1, 432}_2 ∧ b^{1, 432}_1 ∧ -b^{1, 432}_0 ∧ p_432) -> break c in CNF: c b^{1, 432}_2 ∨ -b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ -p_432 ∨ break c in DIMACS: 2456 -2457 2458 -432 1162 0 c 2-1 --> 1 c (-b^{1, 432}_2 ∧ b^{1, 432}_1 ∧ -b^{1, 432}_0 ∧ -p_432) -> (-b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ b^{1, 433}_0) c in CNF: c b^{1, 432}_2 ∨ -b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ p_432 ∨ -b^{1, 433}_2 c b^{1, 432}_2 ∨ -b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ p_432 ∨ -b^{1, 433}_1 c b^{1, 432}_2 ∨ -b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ p_432 ∨ b^{1, 433}_0 c in DIMACS: 2456 -2457 2458 432 -2459 0 2456 -2457 2458 432 -2460 0 2456 -2457 2458 432 2461 0 c 1-1 --> 0 c (-b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ b^{1, 432}_0 ∧ -p_432) -> (-b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ -b^{1, 433}_0) c in CNF: c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ p_432 ∨ -b^{1, 433}_2 c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ p_432 ∨ -b^{1, 433}_1 c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ p_432 ∨ -b^{1, 433}_0 c in DIMACS: 2456 2457 -2458 432 -2459 0 2456 2457 -2458 432 -2460 0 2456 2457 -2458 432 -2461 0 c 0-1 --> -1 c (-b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ -b^{1, 432}_0 ∧ -p_432) -> ( b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ b^{1, 433}_0) c in CNF: c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ p_432 ∨ b^{1, 433}_2 c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ p_432 ∨ -b^{1, 433}_1 c b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ p_432 ∨ b^{1, 433}_0 c in DIMACS: 2456 2457 2458 432 2459 0 2456 2457 2458 432 -2460 0 2456 2457 2458 432 2461 0 c -1-1 --> -2 c ( b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ b^{1, 432}_0 ∧ -p_432) -> ( b^{1, 433}_2 ∧ b^{1, 433}_1 ∧ -b^{1, 433}_0) c in CNF: c -b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ p_432 ∨ b^{1, 433}_2 c -b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ p_432 ∨ b^{1, 433}_1 c -b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ p_432 ∨ -b^{1, 433}_0 c in DIMACS: -2456 2457 -2458 432 2459 0 -2456 2457 -2458 432 2460 0 -2456 2457 -2458 432 -2461 0 c -2-1 --> break c ( b^{1, 432}_2 ∧ b^{1, 432}_1 ∧ -b^{1, 432}_0 ∧ -p_432) -> break c in CNF: c -b^{1, 432}_2 ∨ -b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ p_432 ∨ break c in DIMACS: -2456 -2457 2458 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 432}_2 ∧ -b^{1, 432}_1 ∧ -b^{1, 432}_0 ∧ true) c in CNF: c -b^{1, 432}_2 ∨ b^{1, 432}_1 ∨ b^{1, 432}_0 ∨ false c in DIMACS: -2456 2457 2458 0 c 3 does not represent an automaton state. c -(-b^{1, 432}_2 ∧ b^{1, 432}_1 ∧ b^{1, 432}_0 ∧ true) c in CNF: c b^{1, 432}_2 ∨ -b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ false c in DIMACS: 2456 -2457 -2458 0 c -3 does not represent an automaton state. c -( b^{1, 432}_2 ∧ b^{1, 432}_1 ∧ b^{1, 432}_0 ∧ true) c in CNF: c -b^{1, 432}_2 ∨ -b^{1, 432}_1 ∨ -b^{1, 432}_0 ∨ false c in DIMACS: -2456 -2457 -2458 0 c i = 433 c -2+1 --> -1 c ( b^{1, 433}_2 ∧ b^{1, 433}_1 ∧ -b^{1, 433}_0 ∧ p_433) -> ( b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ b^{1, 434}_0) c in CNF: c -b^{1, 433}_2 ∨ -b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ -p_433 ∨ b^{1, 434}_2 c -b^{1, 433}_2 ∨ -b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ -p_433 ∨ -b^{1, 434}_1 c -b^{1, 433}_2 ∨ -b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ -p_433 ∨ b^{1, 434}_0 c in DIMACS: -2459 -2460 2461 -433 2462 0 -2459 -2460 2461 -433 -2463 0 -2459 -2460 2461 -433 2464 0 c -1+1 --> 0 c ( b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ b^{1, 433}_0 ∧ p_433) -> (-b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ -b^{1, 434}_0) c in CNF: c -b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ -p_433 ∨ -b^{1, 434}_2 c -b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ -p_433 ∨ -b^{1, 434}_1 c -b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ -p_433 ∨ -b^{1, 434}_0 c in DIMACS: -2459 2460 -2461 -433 -2462 0 -2459 2460 -2461 -433 -2463 0 -2459 2460 -2461 -433 -2464 0 c 0+1 --> 1 c (-b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ -b^{1, 433}_0 ∧ p_433) -> (-b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ b^{1, 434}_0) c in CNF: c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ -p_433 ∨ -b^{1, 434}_2 c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ -p_433 ∨ -b^{1, 434}_1 c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ -p_433 ∨ b^{1, 434}_0 c in DIMACS: 2459 2460 2461 -433 -2462 0 2459 2460 2461 -433 -2463 0 2459 2460 2461 -433 2464 0 c 1+1 --> 2 c (-b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ b^{1, 433}_0 ∧ p_433) -> (-b^{1, 434}_2 ∧ b^{1, 434}_1 ∧ -b^{1, 434}_0) c in CNF: c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ -p_433 ∨ -b^{1, 434}_2 c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ -p_433 ∨ b^{1, 434}_1 c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ -p_433 ∨ -b^{1, 434}_0 c in DIMACS: 2459 2460 -2461 -433 -2462 0 2459 2460 -2461 -433 2463 0 2459 2460 -2461 -433 -2464 0 c 2+1 --> break c (-b^{1, 433}_2 ∧ b^{1, 433}_1 ∧ -b^{1, 433}_0 ∧ p_433) -> break c in CNF: c b^{1, 433}_2 ∨ -b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ -p_433 ∨ break c in DIMACS: 2459 -2460 2461 -433 1162 0 c 2-1 --> 1 c (-b^{1, 433}_2 ∧ b^{1, 433}_1 ∧ -b^{1, 433}_0 ∧ -p_433) -> (-b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ b^{1, 434}_0) c in CNF: c b^{1, 433}_2 ∨ -b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ p_433 ∨ -b^{1, 434}_2 c b^{1, 433}_2 ∨ -b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ p_433 ∨ -b^{1, 434}_1 c b^{1, 433}_2 ∨ -b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ p_433 ∨ b^{1, 434}_0 c in DIMACS: 2459 -2460 2461 433 -2462 0 2459 -2460 2461 433 -2463 0 2459 -2460 2461 433 2464 0 c 1-1 --> 0 c (-b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ b^{1, 433}_0 ∧ -p_433) -> (-b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ -b^{1, 434}_0) c in CNF: c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ p_433 ∨ -b^{1, 434}_2 c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ p_433 ∨ -b^{1, 434}_1 c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ p_433 ∨ -b^{1, 434}_0 c in DIMACS: 2459 2460 -2461 433 -2462 0 2459 2460 -2461 433 -2463 0 2459 2460 -2461 433 -2464 0 c 0-1 --> -1 c (-b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ -b^{1, 433}_0 ∧ -p_433) -> ( b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ b^{1, 434}_0) c in CNF: c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ p_433 ∨ b^{1, 434}_2 c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ p_433 ∨ -b^{1, 434}_1 c b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ p_433 ∨ b^{1, 434}_0 c in DIMACS: 2459 2460 2461 433 2462 0 2459 2460 2461 433 -2463 0 2459 2460 2461 433 2464 0 c -1-1 --> -2 c ( b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ b^{1, 433}_0 ∧ -p_433) -> ( b^{1, 434}_2 ∧ b^{1, 434}_1 ∧ -b^{1, 434}_0) c in CNF: c -b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ p_433 ∨ b^{1, 434}_2 c -b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ p_433 ∨ b^{1, 434}_1 c -b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ p_433 ∨ -b^{1, 434}_0 c in DIMACS: -2459 2460 -2461 433 2462 0 -2459 2460 -2461 433 2463 0 -2459 2460 -2461 433 -2464 0 c -2-1 --> break c ( b^{1, 433}_2 ∧ b^{1, 433}_1 ∧ -b^{1, 433}_0 ∧ -p_433) -> break c in CNF: c -b^{1, 433}_2 ∨ -b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ p_433 ∨ break c in DIMACS: -2459 -2460 2461 433 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 433}_2 ∧ -b^{1, 433}_1 ∧ -b^{1, 433}_0 ∧ true) c in CNF: c -b^{1, 433}_2 ∨ b^{1, 433}_1 ∨ b^{1, 433}_0 ∨ false c in DIMACS: -2459 2460 2461 0 c 3 does not represent an automaton state. c -(-b^{1, 433}_2 ∧ b^{1, 433}_1 ∧ b^{1, 433}_0 ∧ true) c in CNF: c b^{1, 433}_2 ∨ -b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ false c in DIMACS: 2459 -2460 -2461 0 c -3 does not represent an automaton state. c -( b^{1, 433}_2 ∧ b^{1, 433}_1 ∧ b^{1, 433}_0 ∧ true) c in CNF: c -b^{1, 433}_2 ∨ -b^{1, 433}_1 ∨ -b^{1, 433}_0 ∨ false c in DIMACS: -2459 -2460 -2461 0 c i = 434 c -2+1 --> -1 c ( b^{1, 434}_2 ∧ b^{1, 434}_1 ∧ -b^{1, 434}_0 ∧ p_434) -> ( b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ b^{1, 435}_0) c in CNF: c -b^{1, 434}_2 ∨ -b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ -p_434 ∨ b^{1, 435}_2 c -b^{1, 434}_2 ∨ -b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ -p_434 ∨ -b^{1, 435}_1 c -b^{1, 434}_2 ∨ -b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ -p_434 ∨ b^{1, 435}_0 c in DIMACS: -2462 -2463 2464 -434 2465 0 -2462 -2463 2464 -434 -2466 0 -2462 -2463 2464 -434 2467 0 c -1+1 --> 0 c ( b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ b^{1, 434}_0 ∧ p_434) -> (-b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ -b^{1, 435}_0) c in CNF: c -b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ -p_434 ∨ -b^{1, 435}_2 c -b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ -p_434 ∨ -b^{1, 435}_1 c -b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ -p_434 ∨ -b^{1, 435}_0 c in DIMACS: -2462 2463 -2464 -434 -2465 0 -2462 2463 -2464 -434 -2466 0 -2462 2463 -2464 -434 -2467 0 c 0+1 --> 1 c (-b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ -b^{1, 434}_0 ∧ p_434) -> (-b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ b^{1, 435}_0) c in CNF: c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ -p_434 ∨ -b^{1, 435}_2 c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ -p_434 ∨ -b^{1, 435}_1 c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ -p_434 ∨ b^{1, 435}_0 c in DIMACS: 2462 2463 2464 -434 -2465 0 2462 2463 2464 -434 -2466 0 2462 2463 2464 -434 2467 0 c 1+1 --> 2 c (-b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ b^{1, 434}_0 ∧ p_434) -> (-b^{1, 435}_2 ∧ b^{1, 435}_1 ∧ -b^{1, 435}_0) c in CNF: c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ -p_434 ∨ -b^{1, 435}_2 c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ -p_434 ∨ b^{1, 435}_1 c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ -p_434 ∨ -b^{1, 435}_0 c in DIMACS: 2462 2463 -2464 -434 -2465 0 2462 2463 -2464 -434 2466 0 2462 2463 -2464 -434 -2467 0 c 2+1 --> break c (-b^{1, 434}_2 ∧ b^{1, 434}_1 ∧ -b^{1, 434}_0 ∧ p_434) -> break c in CNF: c b^{1, 434}_2 ∨ -b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ -p_434 ∨ break c in DIMACS: 2462 -2463 2464 -434 1162 0 c 2-1 --> 1 c (-b^{1, 434}_2 ∧ b^{1, 434}_1 ∧ -b^{1, 434}_0 ∧ -p_434) -> (-b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ b^{1, 435}_0) c in CNF: c b^{1, 434}_2 ∨ -b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ p_434 ∨ -b^{1, 435}_2 c b^{1, 434}_2 ∨ -b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ p_434 ∨ -b^{1, 435}_1 c b^{1, 434}_2 ∨ -b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ p_434 ∨ b^{1, 435}_0 c in DIMACS: 2462 -2463 2464 434 -2465 0 2462 -2463 2464 434 -2466 0 2462 -2463 2464 434 2467 0 c 1-1 --> 0 c (-b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ b^{1, 434}_0 ∧ -p_434) -> (-b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ -b^{1, 435}_0) c in CNF: c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ p_434 ∨ -b^{1, 435}_2 c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ p_434 ∨ -b^{1, 435}_1 c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ p_434 ∨ -b^{1, 435}_0 c in DIMACS: 2462 2463 -2464 434 -2465 0 2462 2463 -2464 434 -2466 0 2462 2463 -2464 434 -2467 0 c 0-1 --> -1 c (-b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ -b^{1, 434}_0 ∧ -p_434) -> ( b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ b^{1, 435}_0) c in CNF: c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ p_434 ∨ b^{1, 435}_2 c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ p_434 ∨ -b^{1, 435}_1 c b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ p_434 ∨ b^{1, 435}_0 c in DIMACS: 2462 2463 2464 434 2465 0 2462 2463 2464 434 -2466 0 2462 2463 2464 434 2467 0 c -1-1 --> -2 c ( b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ b^{1, 434}_0 ∧ -p_434) -> ( b^{1, 435}_2 ∧ b^{1, 435}_1 ∧ -b^{1, 435}_0) c in CNF: c -b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ p_434 ∨ b^{1, 435}_2 c -b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ p_434 ∨ b^{1, 435}_1 c -b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ p_434 ∨ -b^{1, 435}_0 c in DIMACS: -2462 2463 -2464 434 2465 0 -2462 2463 -2464 434 2466 0 -2462 2463 -2464 434 -2467 0 c -2-1 --> break c ( b^{1, 434}_2 ∧ b^{1, 434}_1 ∧ -b^{1, 434}_0 ∧ -p_434) -> break c in CNF: c -b^{1, 434}_2 ∨ -b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ p_434 ∨ break c in DIMACS: -2462 -2463 2464 434 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 434}_2 ∧ -b^{1, 434}_1 ∧ -b^{1, 434}_0 ∧ true) c in CNF: c -b^{1, 434}_2 ∨ b^{1, 434}_1 ∨ b^{1, 434}_0 ∨ false c in DIMACS: -2462 2463 2464 0 c 3 does not represent an automaton state. c -(-b^{1, 434}_2 ∧ b^{1, 434}_1 ∧ b^{1, 434}_0 ∧ true) c in CNF: c b^{1, 434}_2 ∨ -b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ false c in DIMACS: 2462 -2463 -2464 0 c -3 does not represent an automaton state. c -( b^{1, 434}_2 ∧ b^{1, 434}_1 ∧ b^{1, 434}_0 ∧ true) c in CNF: c -b^{1, 434}_2 ∨ -b^{1, 434}_1 ∨ -b^{1, 434}_0 ∨ false c in DIMACS: -2462 -2463 -2464 0 c i = 435 c -2+1 --> -1 c ( b^{1, 435}_2 ∧ b^{1, 435}_1 ∧ -b^{1, 435}_0 ∧ p_435) -> ( b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ b^{1, 436}_0) c in CNF: c -b^{1, 435}_2 ∨ -b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ -p_435 ∨ b^{1, 436}_2 c -b^{1, 435}_2 ∨ -b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ -p_435 ∨ -b^{1, 436}_1 c -b^{1, 435}_2 ∨ -b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ -p_435 ∨ b^{1, 436}_0 c in DIMACS: -2465 -2466 2467 -435 2468 0 -2465 -2466 2467 -435 -2469 0 -2465 -2466 2467 -435 2470 0 c -1+1 --> 0 c ( b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ b^{1, 435}_0 ∧ p_435) -> (-b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ -b^{1, 436}_0) c in CNF: c -b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ -p_435 ∨ -b^{1, 436}_2 c -b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ -p_435 ∨ -b^{1, 436}_1 c -b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ -p_435 ∨ -b^{1, 436}_0 c in DIMACS: -2465 2466 -2467 -435 -2468 0 -2465 2466 -2467 -435 -2469 0 -2465 2466 -2467 -435 -2470 0 c 0+1 --> 1 c (-b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ -b^{1, 435}_0 ∧ p_435) -> (-b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ b^{1, 436}_0) c in CNF: c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ -p_435 ∨ -b^{1, 436}_2 c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ -p_435 ∨ -b^{1, 436}_1 c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ -p_435 ∨ b^{1, 436}_0 c in DIMACS: 2465 2466 2467 -435 -2468 0 2465 2466 2467 -435 -2469 0 2465 2466 2467 -435 2470 0 c 1+1 --> 2 c (-b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ b^{1, 435}_0 ∧ p_435) -> (-b^{1, 436}_2 ∧ b^{1, 436}_1 ∧ -b^{1, 436}_0) c in CNF: c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ -p_435 ∨ -b^{1, 436}_2 c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ -p_435 ∨ b^{1, 436}_1 c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ -p_435 ∨ -b^{1, 436}_0 c in DIMACS: 2465 2466 -2467 -435 -2468 0 2465 2466 -2467 -435 2469 0 2465 2466 -2467 -435 -2470 0 c 2+1 --> break c (-b^{1, 435}_2 ∧ b^{1, 435}_1 ∧ -b^{1, 435}_0 ∧ p_435) -> break c in CNF: c b^{1, 435}_2 ∨ -b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ -p_435 ∨ break c in DIMACS: 2465 -2466 2467 -435 1162 0 c 2-1 --> 1 c (-b^{1, 435}_2 ∧ b^{1, 435}_1 ∧ -b^{1, 435}_0 ∧ -p_435) -> (-b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ b^{1, 436}_0) c in CNF: c b^{1, 435}_2 ∨ -b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ p_435 ∨ -b^{1, 436}_2 c b^{1, 435}_2 ∨ -b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ p_435 ∨ -b^{1, 436}_1 c b^{1, 435}_2 ∨ -b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ p_435 ∨ b^{1, 436}_0 c in DIMACS: 2465 -2466 2467 435 -2468 0 2465 -2466 2467 435 -2469 0 2465 -2466 2467 435 2470 0 c 1-1 --> 0 c (-b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ b^{1, 435}_0 ∧ -p_435) -> (-b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ -b^{1, 436}_0) c in CNF: c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ p_435 ∨ -b^{1, 436}_2 c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ p_435 ∨ -b^{1, 436}_1 c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ p_435 ∨ -b^{1, 436}_0 c in DIMACS: 2465 2466 -2467 435 -2468 0 2465 2466 -2467 435 -2469 0 2465 2466 -2467 435 -2470 0 c 0-1 --> -1 c (-b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ -b^{1, 435}_0 ∧ -p_435) -> ( b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ b^{1, 436}_0) c in CNF: c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ p_435 ∨ b^{1, 436}_2 c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ p_435 ∨ -b^{1, 436}_1 c b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ p_435 ∨ b^{1, 436}_0 c in DIMACS: 2465 2466 2467 435 2468 0 2465 2466 2467 435 -2469 0 2465 2466 2467 435 2470 0 c -1-1 --> -2 c ( b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ b^{1, 435}_0 ∧ -p_435) -> ( b^{1, 436}_2 ∧ b^{1, 436}_1 ∧ -b^{1, 436}_0) c in CNF: c -b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ p_435 ∨ b^{1, 436}_2 c -b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ p_435 ∨ b^{1, 436}_1 c -b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ p_435 ∨ -b^{1, 436}_0 c in DIMACS: -2465 2466 -2467 435 2468 0 -2465 2466 -2467 435 2469 0 -2465 2466 -2467 435 -2470 0 c -2-1 --> break c ( b^{1, 435}_2 ∧ b^{1, 435}_1 ∧ -b^{1, 435}_0 ∧ -p_435) -> break c in CNF: c -b^{1, 435}_2 ∨ -b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ p_435 ∨ break c in DIMACS: -2465 -2466 2467 435 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 435}_2 ∧ -b^{1, 435}_1 ∧ -b^{1, 435}_0 ∧ true) c in CNF: c -b^{1, 435}_2 ∨ b^{1, 435}_1 ∨ b^{1, 435}_0 ∨ false c in DIMACS: -2465 2466 2467 0 c 3 does not represent an automaton state. c -(-b^{1, 435}_2 ∧ b^{1, 435}_1 ∧ b^{1, 435}_0 ∧ true) c in CNF: c b^{1, 435}_2 ∨ -b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ false c in DIMACS: 2465 -2466 -2467 0 c -3 does not represent an automaton state. c -( b^{1, 435}_2 ∧ b^{1, 435}_1 ∧ b^{1, 435}_0 ∧ true) c in CNF: c -b^{1, 435}_2 ∨ -b^{1, 435}_1 ∨ -b^{1, 435}_0 ∨ false c in DIMACS: -2465 -2466 -2467 0 c i = 436 c -2+1 --> -1 c ( b^{1, 436}_2 ∧ b^{1, 436}_1 ∧ -b^{1, 436}_0 ∧ p_436) -> ( b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ b^{1, 437}_0) c in CNF: c -b^{1, 436}_2 ∨ -b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ -p_436 ∨ b^{1, 437}_2 c -b^{1, 436}_2 ∨ -b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ -p_436 ∨ -b^{1, 437}_1 c -b^{1, 436}_2 ∨ -b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ -p_436 ∨ b^{1, 437}_0 c in DIMACS: -2468 -2469 2470 -436 2471 0 -2468 -2469 2470 -436 -2472 0 -2468 -2469 2470 -436 2473 0 c -1+1 --> 0 c ( b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ b^{1, 436}_0 ∧ p_436) -> (-b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ -b^{1, 437}_0) c in CNF: c -b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ -p_436 ∨ -b^{1, 437}_2 c -b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ -p_436 ∨ -b^{1, 437}_1 c -b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ -p_436 ∨ -b^{1, 437}_0 c in DIMACS: -2468 2469 -2470 -436 -2471 0 -2468 2469 -2470 -436 -2472 0 -2468 2469 -2470 -436 -2473 0 c 0+1 --> 1 c (-b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ -b^{1, 436}_0 ∧ p_436) -> (-b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ b^{1, 437}_0) c in CNF: c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ -p_436 ∨ -b^{1, 437}_2 c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ -p_436 ∨ -b^{1, 437}_1 c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ -p_436 ∨ b^{1, 437}_0 c in DIMACS: 2468 2469 2470 -436 -2471 0 2468 2469 2470 -436 -2472 0 2468 2469 2470 -436 2473 0 c 1+1 --> 2 c (-b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ b^{1, 436}_0 ∧ p_436) -> (-b^{1, 437}_2 ∧ b^{1, 437}_1 ∧ -b^{1, 437}_0) c in CNF: c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ -p_436 ∨ -b^{1, 437}_2 c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ -p_436 ∨ b^{1, 437}_1 c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ -p_436 ∨ -b^{1, 437}_0 c in DIMACS: 2468 2469 -2470 -436 -2471 0 2468 2469 -2470 -436 2472 0 2468 2469 -2470 -436 -2473 0 c 2+1 --> break c (-b^{1, 436}_2 ∧ b^{1, 436}_1 ∧ -b^{1, 436}_0 ∧ p_436) -> break c in CNF: c b^{1, 436}_2 ∨ -b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ -p_436 ∨ break c in DIMACS: 2468 -2469 2470 -436 1162 0 c 2-1 --> 1 c (-b^{1, 436}_2 ∧ b^{1, 436}_1 ∧ -b^{1, 436}_0 ∧ -p_436) -> (-b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ b^{1, 437}_0) c in CNF: c b^{1, 436}_2 ∨ -b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ p_436 ∨ -b^{1, 437}_2 c b^{1, 436}_2 ∨ -b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ p_436 ∨ -b^{1, 437}_1 c b^{1, 436}_2 ∨ -b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ p_436 ∨ b^{1, 437}_0 c in DIMACS: 2468 -2469 2470 436 -2471 0 2468 -2469 2470 436 -2472 0 2468 -2469 2470 436 2473 0 c 1-1 --> 0 c (-b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ b^{1, 436}_0 ∧ -p_436) -> (-b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ -b^{1, 437}_0) c in CNF: c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ p_436 ∨ -b^{1, 437}_2 c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ p_436 ∨ -b^{1, 437}_1 c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ p_436 ∨ -b^{1, 437}_0 c in DIMACS: 2468 2469 -2470 436 -2471 0 2468 2469 -2470 436 -2472 0 2468 2469 -2470 436 -2473 0 c 0-1 --> -1 c (-b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ -b^{1, 436}_0 ∧ -p_436) -> ( b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ b^{1, 437}_0) c in CNF: c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ p_436 ∨ b^{1, 437}_2 c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ p_436 ∨ -b^{1, 437}_1 c b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ p_436 ∨ b^{1, 437}_0 c in DIMACS: 2468 2469 2470 436 2471 0 2468 2469 2470 436 -2472 0 2468 2469 2470 436 2473 0 c -1-1 --> -2 c ( b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ b^{1, 436}_0 ∧ -p_436) -> ( b^{1, 437}_2 ∧ b^{1, 437}_1 ∧ -b^{1, 437}_0) c in CNF: c -b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ p_436 ∨ b^{1, 437}_2 c -b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ p_436 ∨ b^{1, 437}_1 c -b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ p_436 ∨ -b^{1, 437}_0 c in DIMACS: -2468 2469 -2470 436 2471 0 -2468 2469 -2470 436 2472 0 -2468 2469 -2470 436 -2473 0 c -2-1 --> break c ( b^{1, 436}_2 ∧ b^{1, 436}_1 ∧ -b^{1, 436}_0 ∧ -p_436) -> break c in CNF: c -b^{1, 436}_2 ∨ -b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ p_436 ∨ break c in DIMACS: -2468 -2469 2470 436 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 436}_2 ∧ -b^{1, 436}_1 ∧ -b^{1, 436}_0 ∧ true) c in CNF: c -b^{1, 436}_2 ∨ b^{1, 436}_1 ∨ b^{1, 436}_0 ∨ false c in DIMACS: -2468 2469 2470 0 c 3 does not represent an automaton state. c -(-b^{1, 436}_2 ∧ b^{1, 436}_1 ∧ b^{1, 436}_0 ∧ true) c in CNF: c b^{1, 436}_2 ∨ -b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ false c in DIMACS: 2468 -2469 -2470 0 c -3 does not represent an automaton state. c -( b^{1, 436}_2 ∧ b^{1, 436}_1 ∧ b^{1, 436}_0 ∧ true) c in CNF: c -b^{1, 436}_2 ∨ -b^{1, 436}_1 ∨ -b^{1, 436}_0 ∨ false c in DIMACS: -2468 -2469 -2470 0 c i = 437 c -2+1 --> -1 c ( b^{1, 437}_2 ∧ b^{1, 437}_1 ∧ -b^{1, 437}_0 ∧ p_437) -> ( b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ b^{1, 438}_0) c in CNF: c -b^{1, 437}_2 ∨ -b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ -p_437 ∨ b^{1, 438}_2 c -b^{1, 437}_2 ∨ -b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ -p_437 ∨ -b^{1, 438}_1 c -b^{1, 437}_2 ∨ -b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ -p_437 ∨ b^{1, 438}_0 c in DIMACS: -2471 -2472 2473 -437 2474 0 -2471 -2472 2473 -437 -2475 0 -2471 -2472 2473 -437 2476 0 c -1+1 --> 0 c ( b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ b^{1, 437}_0 ∧ p_437) -> (-b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ -b^{1, 438}_0) c in CNF: c -b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ -p_437 ∨ -b^{1, 438}_2 c -b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ -p_437 ∨ -b^{1, 438}_1 c -b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ -p_437 ∨ -b^{1, 438}_0 c in DIMACS: -2471 2472 -2473 -437 -2474 0 -2471 2472 -2473 -437 -2475 0 -2471 2472 -2473 -437 -2476 0 c 0+1 --> 1 c (-b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ -b^{1, 437}_0 ∧ p_437) -> (-b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ b^{1, 438}_0) c in CNF: c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ -p_437 ∨ -b^{1, 438}_2 c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ -p_437 ∨ -b^{1, 438}_1 c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ -p_437 ∨ b^{1, 438}_0 c in DIMACS: 2471 2472 2473 -437 -2474 0 2471 2472 2473 -437 -2475 0 2471 2472 2473 -437 2476 0 c 1+1 --> 2 c (-b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ b^{1, 437}_0 ∧ p_437) -> (-b^{1, 438}_2 ∧ b^{1, 438}_1 ∧ -b^{1, 438}_0) c in CNF: c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ -p_437 ∨ -b^{1, 438}_2 c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ -p_437 ∨ b^{1, 438}_1 c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ -p_437 ∨ -b^{1, 438}_0 c in DIMACS: 2471 2472 -2473 -437 -2474 0 2471 2472 -2473 -437 2475 0 2471 2472 -2473 -437 -2476 0 c 2+1 --> break c (-b^{1, 437}_2 ∧ b^{1, 437}_1 ∧ -b^{1, 437}_0 ∧ p_437) -> break c in CNF: c b^{1, 437}_2 ∨ -b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ -p_437 ∨ break c in DIMACS: 2471 -2472 2473 -437 1162 0 c 2-1 --> 1 c (-b^{1, 437}_2 ∧ b^{1, 437}_1 ∧ -b^{1, 437}_0 ∧ -p_437) -> (-b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ b^{1, 438}_0) c in CNF: c b^{1, 437}_2 ∨ -b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ p_437 ∨ -b^{1, 438}_2 c b^{1, 437}_2 ∨ -b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ p_437 ∨ -b^{1, 438}_1 c b^{1, 437}_2 ∨ -b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ p_437 ∨ b^{1, 438}_0 c in DIMACS: 2471 -2472 2473 437 -2474 0 2471 -2472 2473 437 -2475 0 2471 -2472 2473 437 2476 0 c 1-1 --> 0 c (-b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ b^{1, 437}_0 ∧ -p_437) -> (-b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ -b^{1, 438}_0) c in CNF: c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ p_437 ∨ -b^{1, 438}_2 c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ p_437 ∨ -b^{1, 438}_1 c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ p_437 ∨ -b^{1, 438}_0 c in DIMACS: 2471 2472 -2473 437 -2474 0 2471 2472 -2473 437 -2475 0 2471 2472 -2473 437 -2476 0 c 0-1 --> -1 c (-b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ -b^{1, 437}_0 ∧ -p_437) -> ( b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ b^{1, 438}_0) c in CNF: c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ p_437 ∨ b^{1, 438}_2 c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ p_437 ∨ -b^{1, 438}_1 c b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ p_437 ∨ b^{1, 438}_0 c in DIMACS: 2471 2472 2473 437 2474 0 2471 2472 2473 437 -2475 0 2471 2472 2473 437 2476 0 c -1-1 --> -2 c ( b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ b^{1, 437}_0 ∧ -p_437) -> ( b^{1, 438}_2 ∧ b^{1, 438}_1 ∧ -b^{1, 438}_0) c in CNF: c -b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ p_437 ∨ b^{1, 438}_2 c -b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ p_437 ∨ b^{1, 438}_1 c -b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ p_437 ∨ -b^{1, 438}_0 c in DIMACS: -2471 2472 -2473 437 2474 0 -2471 2472 -2473 437 2475 0 -2471 2472 -2473 437 -2476 0 c -2-1 --> break c ( b^{1, 437}_2 ∧ b^{1, 437}_1 ∧ -b^{1, 437}_0 ∧ -p_437) -> break c in CNF: c -b^{1, 437}_2 ∨ -b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ p_437 ∨ break c in DIMACS: -2471 -2472 2473 437 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 437}_2 ∧ -b^{1, 437}_1 ∧ -b^{1, 437}_0 ∧ true) c in CNF: c -b^{1, 437}_2 ∨ b^{1, 437}_1 ∨ b^{1, 437}_0 ∨ false c in DIMACS: -2471 2472 2473 0 c 3 does not represent an automaton state. c -(-b^{1, 437}_2 ∧ b^{1, 437}_1 ∧ b^{1, 437}_0 ∧ true) c in CNF: c b^{1, 437}_2 ∨ -b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ false c in DIMACS: 2471 -2472 -2473 0 c -3 does not represent an automaton state. c -( b^{1, 437}_2 ∧ b^{1, 437}_1 ∧ b^{1, 437}_0 ∧ true) c in CNF: c -b^{1, 437}_2 ∨ -b^{1, 437}_1 ∨ -b^{1, 437}_0 ∨ false c in DIMACS: -2471 -2472 -2473 0 c i = 438 c -2+1 --> -1 c ( b^{1, 438}_2 ∧ b^{1, 438}_1 ∧ -b^{1, 438}_0 ∧ p_438) -> ( b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ b^{1, 439}_0) c in CNF: c -b^{1, 438}_2 ∨ -b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ -p_438 ∨ b^{1, 439}_2 c -b^{1, 438}_2 ∨ -b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ -p_438 ∨ -b^{1, 439}_1 c -b^{1, 438}_2 ∨ -b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ -p_438 ∨ b^{1, 439}_0 c in DIMACS: -2474 -2475 2476 -438 2477 0 -2474 -2475 2476 -438 -2478 0 -2474 -2475 2476 -438 2479 0 c -1+1 --> 0 c ( b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ b^{1, 438}_0 ∧ p_438) -> (-b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ -b^{1, 439}_0) c in CNF: c -b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ -p_438 ∨ -b^{1, 439}_2 c -b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ -p_438 ∨ -b^{1, 439}_1 c -b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ -p_438 ∨ -b^{1, 439}_0 c in DIMACS: -2474 2475 -2476 -438 -2477 0 -2474 2475 -2476 -438 -2478 0 -2474 2475 -2476 -438 -2479 0 c 0+1 --> 1 c (-b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ -b^{1, 438}_0 ∧ p_438) -> (-b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ b^{1, 439}_0) c in CNF: c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ -p_438 ∨ -b^{1, 439}_2 c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ -p_438 ∨ -b^{1, 439}_1 c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ -p_438 ∨ b^{1, 439}_0 c in DIMACS: 2474 2475 2476 -438 -2477 0 2474 2475 2476 -438 -2478 0 2474 2475 2476 -438 2479 0 c 1+1 --> 2 c (-b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ b^{1, 438}_0 ∧ p_438) -> (-b^{1, 439}_2 ∧ b^{1, 439}_1 ∧ -b^{1, 439}_0) c in CNF: c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ -p_438 ∨ -b^{1, 439}_2 c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ -p_438 ∨ b^{1, 439}_1 c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ -p_438 ∨ -b^{1, 439}_0 c in DIMACS: 2474 2475 -2476 -438 -2477 0 2474 2475 -2476 -438 2478 0 2474 2475 -2476 -438 -2479 0 c 2+1 --> break c (-b^{1, 438}_2 ∧ b^{1, 438}_1 ∧ -b^{1, 438}_0 ∧ p_438) -> break c in CNF: c b^{1, 438}_2 ∨ -b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ -p_438 ∨ break c in DIMACS: 2474 -2475 2476 -438 1162 0 c 2-1 --> 1 c (-b^{1, 438}_2 ∧ b^{1, 438}_1 ∧ -b^{1, 438}_0 ∧ -p_438) -> (-b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ b^{1, 439}_0) c in CNF: c b^{1, 438}_2 ∨ -b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ p_438 ∨ -b^{1, 439}_2 c b^{1, 438}_2 ∨ -b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ p_438 ∨ -b^{1, 439}_1 c b^{1, 438}_2 ∨ -b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ p_438 ∨ b^{1, 439}_0 c in DIMACS: 2474 -2475 2476 438 -2477 0 2474 -2475 2476 438 -2478 0 2474 -2475 2476 438 2479 0 c 1-1 --> 0 c (-b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ b^{1, 438}_0 ∧ -p_438) -> (-b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ -b^{1, 439}_0) c in CNF: c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ p_438 ∨ -b^{1, 439}_2 c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ p_438 ∨ -b^{1, 439}_1 c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ p_438 ∨ -b^{1, 439}_0 c in DIMACS: 2474 2475 -2476 438 -2477 0 2474 2475 -2476 438 -2478 0 2474 2475 -2476 438 -2479 0 c 0-1 --> -1 c (-b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ -b^{1, 438}_0 ∧ -p_438) -> ( b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ b^{1, 439}_0) c in CNF: c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ p_438 ∨ b^{1, 439}_2 c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ p_438 ∨ -b^{1, 439}_1 c b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ p_438 ∨ b^{1, 439}_0 c in DIMACS: 2474 2475 2476 438 2477 0 2474 2475 2476 438 -2478 0 2474 2475 2476 438 2479 0 c -1-1 --> -2 c ( b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ b^{1, 438}_0 ∧ -p_438) -> ( b^{1, 439}_2 ∧ b^{1, 439}_1 ∧ -b^{1, 439}_0) c in CNF: c -b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ p_438 ∨ b^{1, 439}_2 c -b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ p_438 ∨ b^{1, 439}_1 c -b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ p_438 ∨ -b^{1, 439}_0 c in DIMACS: -2474 2475 -2476 438 2477 0 -2474 2475 -2476 438 2478 0 -2474 2475 -2476 438 -2479 0 c -2-1 --> break c ( b^{1, 438}_2 ∧ b^{1, 438}_1 ∧ -b^{1, 438}_0 ∧ -p_438) -> break c in CNF: c -b^{1, 438}_2 ∨ -b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ p_438 ∨ break c in DIMACS: -2474 -2475 2476 438 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 438}_2 ∧ -b^{1, 438}_1 ∧ -b^{1, 438}_0 ∧ true) c in CNF: c -b^{1, 438}_2 ∨ b^{1, 438}_1 ∨ b^{1, 438}_0 ∨ false c in DIMACS: -2474 2475 2476 0 c 3 does not represent an automaton state. c -(-b^{1, 438}_2 ∧ b^{1, 438}_1 ∧ b^{1, 438}_0 ∧ true) c in CNF: c b^{1, 438}_2 ∨ -b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ false c in DIMACS: 2474 -2475 -2476 0 c -3 does not represent an automaton state. c -( b^{1, 438}_2 ∧ b^{1, 438}_1 ∧ b^{1, 438}_0 ∧ true) c in CNF: c -b^{1, 438}_2 ∨ -b^{1, 438}_1 ∨ -b^{1, 438}_0 ∨ false c in DIMACS: -2474 -2475 -2476 0 c i = 439 c -2+1 --> -1 c ( b^{1, 439}_2 ∧ b^{1, 439}_1 ∧ -b^{1, 439}_0 ∧ p_439) -> ( b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ b^{1, 440}_0) c in CNF: c -b^{1, 439}_2 ∨ -b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ -p_439 ∨ b^{1, 440}_2 c -b^{1, 439}_2 ∨ -b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ -p_439 ∨ -b^{1, 440}_1 c -b^{1, 439}_2 ∨ -b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ -p_439 ∨ b^{1, 440}_0 c in DIMACS: -2477 -2478 2479 -439 2480 0 -2477 -2478 2479 -439 -2481 0 -2477 -2478 2479 -439 2482 0 c -1+1 --> 0 c ( b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ b^{1, 439}_0 ∧ p_439) -> (-b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ -b^{1, 440}_0) c in CNF: c -b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ -p_439 ∨ -b^{1, 440}_2 c -b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ -p_439 ∨ -b^{1, 440}_1 c -b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ -p_439 ∨ -b^{1, 440}_0 c in DIMACS: -2477 2478 -2479 -439 -2480 0 -2477 2478 -2479 -439 -2481 0 -2477 2478 -2479 -439 -2482 0 c 0+1 --> 1 c (-b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ -b^{1, 439}_0 ∧ p_439) -> (-b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ b^{1, 440}_0) c in CNF: c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ -p_439 ∨ -b^{1, 440}_2 c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ -p_439 ∨ -b^{1, 440}_1 c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ -p_439 ∨ b^{1, 440}_0 c in DIMACS: 2477 2478 2479 -439 -2480 0 2477 2478 2479 -439 -2481 0 2477 2478 2479 -439 2482 0 c 1+1 --> 2 c (-b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ b^{1, 439}_0 ∧ p_439) -> (-b^{1, 440}_2 ∧ b^{1, 440}_1 ∧ -b^{1, 440}_0) c in CNF: c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ -p_439 ∨ -b^{1, 440}_2 c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ -p_439 ∨ b^{1, 440}_1 c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ -p_439 ∨ -b^{1, 440}_0 c in DIMACS: 2477 2478 -2479 -439 -2480 0 2477 2478 -2479 -439 2481 0 2477 2478 -2479 -439 -2482 0 c 2+1 --> break c (-b^{1, 439}_2 ∧ b^{1, 439}_1 ∧ -b^{1, 439}_0 ∧ p_439) -> break c in CNF: c b^{1, 439}_2 ∨ -b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ -p_439 ∨ break c in DIMACS: 2477 -2478 2479 -439 1162 0 c 2-1 --> 1 c (-b^{1, 439}_2 ∧ b^{1, 439}_1 ∧ -b^{1, 439}_0 ∧ -p_439) -> (-b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ b^{1, 440}_0) c in CNF: c b^{1, 439}_2 ∨ -b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ p_439 ∨ -b^{1, 440}_2 c b^{1, 439}_2 ∨ -b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ p_439 ∨ -b^{1, 440}_1 c b^{1, 439}_2 ∨ -b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ p_439 ∨ b^{1, 440}_0 c in DIMACS: 2477 -2478 2479 439 -2480 0 2477 -2478 2479 439 -2481 0 2477 -2478 2479 439 2482 0 c 1-1 --> 0 c (-b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ b^{1, 439}_0 ∧ -p_439) -> (-b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ -b^{1, 440}_0) c in CNF: c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ p_439 ∨ -b^{1, 440}_2 c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ p_439 ∨ -b^{1, 440}_1 c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ p_439 ∨ -b^{1, 440}_0 c in DIMACS: 2477 2478 -2479 439 -2480 0 2477 2478 -2479 439 -2481 0 2477 2478 -2479 439 -2482 0 c 0-1 --> -1 c (-b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ -b^{1, 439}_0 ∧ -p_439) -> ( b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ b^{1, 440}_0) c in CNF: c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ p_439 ∨ b^{1, 440}_2 c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ p_439 ∨ -b^{1, 440}_1 c b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ p_439 ∨ b^{1, 440}_0 c in DIMACS: 2477 2478 2479 439 2480 0 2477 2478 2479 439 -2481 0 2477 2478 2479 439 2482 0 c -1-1 --> -2 c ( b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ b^{1, 439}_0 ∧ -p_439) -> ( b^{1, 440}_2 ∧ b^{1, 440}_1 ∧ -b^{1, 440}_0) c in CNF: c -b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ p_439 ∨ b^{1, 440}_2 c -b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ p_439 ∨ b^{1, 440}_1 c -b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ p_439 ∨ -b^{1, 440}_0 c in DIMACS: -2477 2478 -2479 439 2480 0 -2477 2478 -2479 439 2481 0 -2477 2478 -2479 439 -2482 0 c -2-1 --> break c ( b^{1, 439}_2 ∧ b^{1, 439}_1 ∧ -b^{1, 439}_0 ∧ -p_439) -> break c in CNF: c -b^{1, 439}_2 ∨ -b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ p_439 ∨ break c in DIMACS: -2477 -2478 2479 439 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 439}_2 ∧ -b^{1, 439}_1 ∧ -b^{1, 439}_0 ∧ true) c in CNF: c -b^{1, 439}_2 ∨ b^{1, 439}_1 ∨ b^{1, 439}_0 ∨ false c in DIMACS: -2477 2478 2479 0 c 3 does not represent an automaton state. c -(-b^{1, 439}_2 ∧ b^{1, 439}_1 ∧ b^{1, 439}_0 ∧ true) c in CNF: c b^{1, 439}_2 ∨ -b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ false c in DIMACS: 2477 -2478 -2479 0 c -3 does not represent an automaton state. c -( b^{1, 439}_2 ∧ b^{1, 439}_1 ∧ b^{1, 439}_0 ∧ true) c in CNF: c -b^{1, 439}_2 ∨ -b^{1, 439}_1 ∨ -b^{1, 439}_0 ∨ false c in DIMACS: -2477 -2478 -2479 0 c i = 440 c -2+1 --> -1 c ( b^{1, 440}_2 ∧ b^{1, 440}_1 ∧ -b^{1, 440}_0 ∧ p_440) -> ( b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ b^{1, 441}_0) c in CNF: c -b^{1, 440}_2 ∨ -b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ -p_440 ∨ b^{1, 441}_2 c -b^{1, 440}_2 ∨ -b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ -p_440 ∨ -b^{1, 441}_1 c -b^{1, 440}_2 ∨ -b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ -p_440 ∨ b^{1, 441}_0 c in DIMACS: -2480 -2481 2482 -440 2483 0 -2480 -2481 2482 -440 -2484 0 -2480 -2481 2482 -440 2485 0 c -1+1 --> 0 c ( b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ b^{1, 440}_0 ∧ p_440) -> (-b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ -b^{1, 441}_0) c in CNF: c -b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ -p_440 ∨ -b^{1, 441}_2 c -b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ -p_440 ∨ -b^{1, 441}_1 c -b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ -p_440 ∨ -b^{1, 441}_0 c in DIMACS: -2480 2481 -2482 -440 -2483 0 -2480 2481 -2482 -440 -2484 0 -2480 2481 -2482 -440 -2485 0 c 0+1 --> 1 c (-b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ -b^{1, 440}_0 ∧ p_440) -> (-b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ b^{1, 441}_0) c in CNF: c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ -p_440 ∨ -b^{1, 441}_2 c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ -p_440 ∨ -b^{1, 441}_1 c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ -p_440 ∨ b^{1, 441}_0 c in DIMACS: 2480 2481 2482 -440 -2483 0 2480 2481 2482 -440 -2484 0 2480 2481 2482 -440 2485 0 c 1+1 --> 2 c (-b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ b^{1, 440}_0 ∧ p_440) -> (-b^{1, 441}_2 ∧ b^{1, 441}_1 ∧ -b^{1, 441}_0) c in CNF: c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ -p_440 ∨ -b^{1, 441}_2 c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ -p_440 ∨ b^{1, 441}_1 c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ -p_440 ∨ -b^{1, 441}_0 c in DIMACS: 2480 2481 -2482 -440 -2483 0 2480 2481 -2482 -440 2484 0 2480 2481 -2482 -440 -2485 0 c 2+1 --> break c (-b^{1, 440}_2 ∧ b^{1, 440}_1 ∧ -b^{1, 440}_0 ∧ p_440) -> break c in CNF: c b^{1, 440}_2 ∨ -b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ -p_440 ∨ break c in DIMACS: 2480 -2481 2482 -440 1162 0 c 2-1 --> 1 c (-b^{1, 440}_2 ∧ b^{1, 440}_1 ∧ -b^{1, 440}_0 ∧ -p_440) -> (-b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ b^{1, 441}_0) c in CNF: c b^{1, 440}_2 ∨ -b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ p_440 ∨ -b^{1, 441}_2 c b^{1, 440}_2 ∨ -b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ p_440 ∨ -b^{1, 441}_1 c b^{1, 440}_2 ∨ -b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ p_440 ∨ b^{1, 441}_0 c in DIMACS: 2480 -2481 2482 440 -2483 0 2480 -2481 2482 440 -2484 0 2480 -2481 2482 440 2485 0 c 1-1 --> 0 c (-b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ b^{1, 440}_0 ∧ -p_440) -> (-b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ -b^{1, 441}_0) c in CNF: c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ p_440 ∨ -b^{1, 441}_2 c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ p_440 ∨ -b^{1, 441}_1 c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ p_440 ∨ -b^{1, 441}_0 c in DIMACS: 2480 2481 -2482 440 -2483 0 2480 2481 -2482 440 -2484 0 2480 2481 -2482 440 -2485 0 c 0-1 --> -1 c (-b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ -b^{1, 440}_0 ∧ -p_440) -> ( b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ b^{1, 441}_0) c in CNF: c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ p_440 ∨ b^{1, 441}_2 c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ p_440 ∨ -b^{1, 441}_1 c b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ p_440 ∨ b^{1, 441}_0 c in DIMACS: 2480 2481 2482 440 2483 0 2480 2481 2482 440 -2484 0 2480 2481 2482 440 2485 0 c -1-1 --> -2 c ( b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ b^{1, 440}_0 ∧ -p_440) -> ( b^{1, 441}_2 ∧ b^{1, 441}_1 ∧ -b^{1, 441}_0) c in CNF: c -b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ p_440 ∨ b^{1, 441}_2 c -b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ p_440 ∨ b^{1, 441}_1 c -b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ p_440 ∨ -b^{1, 441}_0 c in DIMACS: -2480 2481 -2482 440 2483 0 -2480 2481 -2482 440 2484 0 -2480 2481 -2482 440 -2485 0 c -2-1 --> break c ( b^{1, 440}_2 ∧ b^{1, 440}_1 ∧ -b^{1, 440}_0 ∧ -p_440) -> break c in CNF: c -b^{1, 440}_2 ∨ -b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ p_440 ∨ break c in DIMACS: -2480 -2481 2482 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 440}_2 ∧ -b^{1, 440}_1 ∧ -b^{1, 440}_0 ∧ true) c in CNF: c -b^{1, 440}_2 ∨ b^{1, 440}_1 ∨ b^{1, 440}_0 ∨ false c in DIMACS: -2480 2481 2482 0 c 3 does not represent an automaton state. c -(-b^{1, 440}_2 ∧ b^{1, 440}_1 ∧ b^{1, 440}_0 ∧ true) c in CNF: c b^{1, 440}_2 ∨ -b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ false c in DIMACS: 2480 -2481 -2482 0 c -3 does not represent an automaton state. c -( b^{1, 440}_2 ∧ b^{1, 440}_1 ∧ b^{1, 440}_0 ∧ true) c in CNF: c -b^{1, 440}_2 ∨ -b^{1, 440}_1 ∨ -b^{1, 440}_0 ∨ false c in DIMACS: -2480 -2481 -2482 0 c i = 441 c -2+1 --> -1 c ( b^{1, 441}_2 ∧ b^{1, 441}_1 ∧ -b^{1, 441}_0 ∧ p_441) -> ( b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ b^{1, 442}_0) c in CNF: c -b^{1, 441}_2 ∨ -b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ -p_441 ∨ b^{1, 442}_2 c -b^{1, 441}_2 ∨ -b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ -p_441 ∨ -b^{1, 442}_1 c -b^{1, 441}_2 ∨ -b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ -p_441 ∨ b^{1, 442}_0 c in DIMACS: -2483 -2484 2485 -441 2486 0 -2483 -2484 2485 -441 -2487 0 -2483 -2484 2485 -441 2488 0 c -1+1 --> 0 c ( b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ b^{1, 441}_0 ∧ p_441) -> (-b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ -b^{1, 442}_0) c in CNF: c -b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ -p_441 ∨ -b^{1, 442}_2 c -b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ -p_441 ∨ -b^{1, 442}_1 c -b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ -p_441 ∨ -b^{1, 442}_0 c in DIMACS: -2483 2484 -2485 -441 -2486 0 -2483 2484 -2485 -441 -2487 0 -2483 2484 -2485 -441 -2488 0 c 0+1 --> 1 c (-b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ -b^{1, 441}_0 ∧ p_441) -> (-b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ b^{1, 442}_0) c in CNF: c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ -p_441 ∨ -b^{1, 442}_2 c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ -p_441 ∨ -b^{1, 442}_1 c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ -p_441 ∨ b^{1, 442}_0 c in DIMACS: 2483 2484 2485 -441 -2486 0 2483 2484 2485 -441 -2487 0 2483 2484 2485 -441 2488 0 c 1+1 --> 2 c (-b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ b^{1, 441}_0 ∧ p_441) -> (-b^{1, 442}_2 ∧ b^{1, 442}_1 ∧ -b^{1, 442}_0) c in CNF: c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ -p_441 ∨ -b^{1, 442}_2 c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ -p_441 ∨ b^{1, 442}_1 c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ -p_441 ∨ -b^{1, 442}_0 c in DIMACS: 2483 2484 -2485 -441 -2486 0 2483 2484 -2485 -441 2487 0 2483 2484 -2485 -441 -2488 0 c 2+1 --> break c (-b^{1, 441}_2 ∧ b^{1, 441}_1 ∧ -b^{1, 441}_0 ∧ p_441) -> break c in CNF: c b^{1, 441}_2 ∨ -b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ -p_441 ∨ break c in DIMACS: 2483 -2484 2485 -441 1162 0 c 2-1 --> 1 c (-b^{1, 441}_2 ∧ b^{1, 441}_1 ∧ -b^{1, 441}_0 ∧ -p_441) -> (-b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ b^{1, 442}_0) c in CNF: c b^{1, 441}_2 ∨ -b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ p_441 ∨ -b^{1, 442}_2 c b^{1, 441}_2 ∨ -b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ p_441 ∨ -b^{1, 442}_1 c b^{1, 441}_2 ∨ -b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ p_441 ∨ b^{1, 442}_0 c in DIMACS: 2483 -2484 2485 441 -2486 0 2483 -2484 2485 441 -2487 0 2483 -2484 2485 441 2488 0 c 1-1 --> 0 c (-b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ b^{1, 441}_0 ∧ -p_441) -> (-b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ -b^{1, 442}_0) c in CNF: c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ p_441 ∨ -b^{1, 442}_2 c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ p_441 ∨ -b^{1, 442}_1 c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ p_441 ∨ -b^{1, 442}_0 c in DIMACS: 2483 2484 -2485 441 -2486 0 2483 2484 -2485 441 -2487 0 2483 2484 -2485 441 -2488 0 c 0-1 --> -1 c (-b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ -b^{1, 441}_0 ∧ -p_441) -> ( b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ b^{1, 442}_0) c in CNF: c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ p_441 ∨ b^{1, 442}_2 c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ p_441 ∨ -b^{1, 442}_1 c b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ p_441 ∨ b^{1, 442}_0 c in DIMACS: 2483 2484 2485 441 2486 0 2483 2484 2485 441 -2487 0 2483 2484 2485 441 2488 0 c -1-1 --> -2 c ( b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ b^{1, 441}_0 ∧ -p_441) -> ( b^{1, 442}_2 ∧ b^{1, 442}_1 ∧ -b^{1, 442}_0) c in CNF: c -b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ p_441 ∨ b^{1, 442}_2 c -b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ p_441 ∨ b^{1, 442}_1 c -b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ p_441 ∨ -b^{1, 442}_0 c in DIMACS: -2483 2484 -2485 441 2486 0 -2483 2484 -2485 441 2487 0 -2483 2484 -2485 441 -2488 0 c -2-1 --> break c ( b^{1, 441}_2 ∧ b^{1, 441}_1 ∧ -b^{1, 441}_0 ∧ -p_441) -> break c in CNF: c -b^{1, 441}_2 ∨ -b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ p_441 ∨ break c in DIMACS: -2483 -2484 2485 441 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 441}_2 ∧ -b^{1, 441}_1 ∧ -b^{1, 441}_0 ∧ true) c in CNF: c -b^{1, 441}_2 ∨ b^{1, 441}_1 ∨ b^{1, 441}_0 ∨ false c in DIMACS: -2483 2484 2485 0 c 3 does not represent an automaton state. c -(-b^{1, 441}_2 ∧ b^{1, 441}_1 ∧ b^{1, 441}_0 ∧ true) c in CNF: c b^{1, 441}_2 ∨ -b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ false c in DIMACS: 2483 -2484 -2485 0 c -3 does not represent an automaton state. c -( b^{1, 441}_2 ∧ b^{1, 441}_1 ∧ b^{1, 441}_0 ∧ true) c in CNF: c -b^{1, 441}_2 ∨ -b^{1, 441}_1 ∨ -b^{1, 441}_0 ∨ false c in DIMACS: -2483 -2484 -2485 0 c i = 442 c -2+1 --> -1 c ( b^{1, 442}_2 ∧ b^{1, 442}_1 ∧ -b^{1, 442}_0 ∧ p_442) -> ( b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ b^{1, 443}_0) c in CNF: c -b^{1, 442}_2 ∨ -b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ -p_442 ∨ b^{1, 443}_2 c -b^{1, 442}_2 ∨ -b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ -p_442 ∨ -b^{1, 443}_1 c -b^{1, 442}_2 ∨ -b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ -p_442 ∨ b^{1, 443}_0 c in DIMACS: -2486 -2487 2488 -442 2489 0 -2486 -2487 2488 -442 -2490 0 -2486 -2487 2488 -442 2491 0 c -1+1 --> 0 c ( b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ b^{1, 442}_0 ∧ p_442) -> (-b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ -b^{1, 443}_0) c in CNF: c -b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ -p_442 ∨ -b^{1, 443}_2 c -b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ -p_442 ∨ -b^{1, 443}_1 c -b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ -p_442 ∨ -b^{1, 443}_0 c in DIMACS: -2486 2487 -2488 -442 -2489 0 -2486 2487 -2488 -442 -2490 0 -2486 2487 -2488 -442 -2491 0 c 0+1 --> 1 c (-b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ -b^{1, 442}_0 ∧ p_442) -> (-b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ b^{1, 443}_0) c in CNF: c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ -p_442 ∨ -b^{1, 443}_2 c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ -p_442 ∨ -b^{1, 443}_1 c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ -p_442 ∨ b^{1, 443}_0 c in DIMACS: 2486 2487 2488 -442 -2489 0 2486 2487 2488 -442 -2490 0 2486 2487 2488 -442 2491 0 c 1+1 --> 2 c (-b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ b^{1, 442}_0 ∧ p_442) -> (-b^{1, 443}_2 ∧ b^{1, 443}_1 ∧ -b^{1, 443}_0) c in CNF: c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ -p_442 ∨ -b^{1, 443}_2 c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ -p_442 ∨ b^{1, 443}_1 c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ -p_442 ∨ -b^{1, 443}_0 c in DIMACS: 2486 2487 -2488 -442 -2489 0 2486 2487 -2488 -442 2490 0 2486 2487 -2488 -442 -2491 0 c 2+1 --> break c (-b^{1, 442}_2 ∧ b^{1, 442}_1 ∧ -b^{1, 442}_0 ∧ p_442) -> break c in CNF: c b^{1, 442}_2 ∨ -b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ -p_442 ∨ break c in DIMACS: 2486 -2487 2488 -442 1162 0 c 2-1 --> 1 c (-b^{1, 442}_2 ∧ b^{1, 442}_1 ∧ -b^{1, 442}_0 ∧ -p_442) -> (-b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ b^{1, 443}_0) c in CNF: c b^{1, 442}_2 ∨ -b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ p_442 ∨ -b^{1, 443}_2 c b^{1, 442}_2 ∨ -b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ p_442 ∨ -b^{1, 443}_1 c b^{1, 442}_2 ∨ -b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ p_442 ∨ b^{1, 443}_0 c in DIMACS: 2486 -2487 2488 442 -2489 0 2486 -2487 2488 442 -2490 0 2486 -2487 2488 442 2491 0 c 1-1 --> 0 c (-b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ b^{1, 442}_0 ∧ -p_442) -> (-b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ -b^{1, 443}_0) c in CNF: c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ p_442 ∨ -b^{1, 443}_2 c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ p_442 ∨ -b^{1, 443}_1 c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ p_442 ∨ -b^{1, 443}_0 c in DIMACS: 2486 2487 -2488 442 -2489 0 2486 2487 -2488 442 -2490 0 2486 2487 -2488 442 -2491 0 c 0-1 --> -1 c (-b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ -b^{1, 442}_0 ∧ -p_442) -> ( b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ b^{1, 443}_0) c in CNF: c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ p_442 ∨ b^{1, 443}_2 c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ p_442 ∨ -b^{1, 443}_1 c b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ p_442 ∨ b^{1, 443}_0 c in DIMACS: 2486 2487 2488 442 2489 0 2486 2487 2488 442 -2490 0 2486 2487 2488 442 2491 0 c -1-1 --> -2 c ( b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ b^{1, 442}_0 ∧ -p_442) -> ( b^{1, 443}_2 ∧ b^{1, 443}_1 ∧ -b^{1, 443}_0) c in CNF: c -b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ p_442 ∨ b^{1, 443}_2 c -b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ p_442 ∨ b^{1, 443}_1 c -b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ p_442 ∨ -b^{1, 443}_0 c in DIMACS: -2486 2487 -2488 442 2489 0 -2486 2487 -2488 442 2490 0 -2486 2487 -2488 442 -2491 0 c -2-1 --> break c ( b^{1, 442}_2 ∧ b^{1, 442}_1 ∧ -b^{1, 442}_0 ∧ -p_442) -> break c in CNF: c -b^{1, 442}_2 ∨ -b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ p_442 ∨ break c in DIMACS: -2486 -2487 2488 442 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 442}_2 ∧ -b^{1, 442}_1 ∧ -b^{1, 442}_0 ∧ true) c in CNF: c -b^{1, 442}_2 ∨ b^{1, 442}_1 ∨ b^{1, 442}_0 ∨ false c in DIMACS: -2486 2487 2488 0 c 3 does not represent an automaton state. c -(-b^{1, 442}_2 ∧ b^{1, 442}_1 ∧ b^{1, 442}_0 ∧ true) c in CNF: c b^{1, 442}_2 ∨ -b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ false c in DIMACS: 2486 -2487 -2488 0 c -3 does not represent an automaton state. c -( b^{1, 442}_2 ∧ b^{1, 442}_1 ∧ b^{1, 442}_0 ∧ true) c in CNF: c -b^{1, 442}_2 ∨ -b^{1, 442}_1 ∨ -b^{1, 442}_0 ∨ false c in DIMACS: -2486 -2487 -2488 0 c i = 443 c -2+1 --> -1 c ( b^{1, 443}_2 ∧ b^{1, 443}_1 ∧ -b^{1, 443}_0 ∧ p_443) -> ( b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ b^{1, 444}_0) c in CNF: c -b^{1, 443}_2 ∨ -b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ -p_443 ∨ b^{1, 444}_2 c -b^{1, 443}_2 ∨ -b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ -p_443 ∨ -b^{1, 444}_1 c -b^{1, 443}_2 ∨ -b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ -p_443 ∨ b^{1, 444}_0 c in DIMACS: -2489 -2490 2491 -443 2492 0 -2489 -2490 2491 -443 -2493 0 -2489 -2490 2491 -443 2494 0 c -1+1 --> 0 c ( b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ b^{1, 443}_0 ∧ p_443) -> (-b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ -b^{1, 444}_0) c in CNF: c -b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ -p_443 ∨ -b^{1, 444}_2 c -b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ -p_443 ∨ -b^{1, 444}_1 c -b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ -p_443 ∨ -b^{1, 444}_0 c in DIMACS: -2489 2490 -2491 -443 -2492 0 -2489 2490 -2491 -443 -2493 0 -2489 2490 -2491 -443 -2494 0 c 0+1 --> 1 c (-b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ -b^{1, 443}_0 ∧ p_443) -> (-b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ b^{1, 444}_0) c in CNF: c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ -p_443 ∨ -b^{1, 444}_2 c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ -p_443 ∨ -b^{1, 444}_1 c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ -p_443 ∨ b^{1, 444}_0 c in DIMACS: 2489 2490 2491 -443 -2492 0 2489 2490 2491 -443 -2493 0 2489 2490 2491 -443 2494 0 c 1+1 --> 2 c (-b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ b^{1, 443}_0 ∧ p_443) -> (-b^{1, 444}_2 ∧ b^{1, 444}_1 ∧ -b^{1, 444}_0) c in CNF: c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ -p_443 ∨ -b^{1, 444}_2 c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ -p_443 ∨ b^{1, 444}_1 c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ -p_443 ∨ -b^{1, 444}_0 c in DIMACS: 2489 2490 -2491 -443 -2492 0 2489 2490 -2491 -443 2493 0 2489 2490 -2491 -443 -2494 0 c 2+1 --> break c (-b^{1, 443}_2 ∧ b^{1, 443}_1 ∧ -b^{1, 443}_0 ∧ p_443) -> break c in CNF: c b^{1, 443}_2 ∨ -b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ -p_443 ∨ break c in DIMACS: 2489 -2490 2491 -443 1162 0 c 2-1 --> 1 c (-b^{1, 443}_2 ∧ b^{1, 443}_1 ∧ -b^{1, 443}_0 ∧ -p_443) -> (-b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ b^{1, 444}_0) c in CNF: c b^{1, 443}_2 ∨ -b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ p_443 ∨ -b^{1, 444}_2 c b^{1, 443}_2 ∨ -b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ p_443 ∨ -b^{1, 444}_1 c b^{1, 443}_2 ∨ -b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ p_443 ∨ b^{1, 444}_0 c in DIMACS: 2489 -2490 2491 443 -2492 0 2489 -2490 2491 443 -2493 0 2489 -2490 2491 443 2494 0 c 1-1 --> 0 c (-b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ b^{1, 443}_0 ∧ -p_443) -> (-b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ -b^{1, 444}_0) c in CNF: c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ p_443 ∨ -b^{1, 444}_2 c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ p_443 ∨ -b^{1, 444}_1 c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ p_443 ∨ -b^{1, 444}_0 c in DIMACS: 2489 2490 -2491 443 -2492 0 2489 2490 -2491 443 -2493 0 2489 2490 -2491 443 -2494 0 c 0-1 --> -1 c (-b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ -b^{1, 443}_0 ∧ -p_443) -> ( b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ b^{1, 444}_0) c in CNF: c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ p_443 ∨ b^{1, 444}_2 c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ p_443 ∨ -b^{1, 444}_1 c b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ p_443 ∨ b^{1, 444}_0 c in DIMACS: 2489 2490 2491 443 2492 0 2489 2490 2491 443 -2493 0 2489 2490 2491 443 2494 0 c -1-1 --> -2 c ( b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ b^{1, 443}_0 ∧ -p_443) -> ( b^{1, 444}_2 ∧ b^{1, 444}_1 ∧ -b^{1, 444}_0) c in CNF: c -b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ p_443 ∨ b^{1, 444}_2 c -b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ p_443 ∨ b^{1, 444}_1 c -b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ p_443 ∨ -b^{1, 444}_0 c in DIMACS: -2489 2490 -2491 443 2492 0 -2489 2490 -2491 443 2493 0 -2489 2490 -2491 443 -2494 0 c -2-1 --> break c ( b^{1, 443}_2 ∧ b^{1, 443}_1 ∧ -b^{1, 443}_0 ∧ -p_443) -> break c in CNF: c -b^{1, 443}_2 ∨ -b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ p_443 ∨ break c in DIMACS: -2489 -2490 2491 443 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 443}_2 ∧ -b^{1, 443}_1 ∧ -b^{1, 443}_0 ∧ true) c in CNF: c -b^{1, 443}_2 ∨ b^{1, 443}_1 ∨ b^{1, 443}_0 ∨ false c in DIMACS: -2489 2490 2491 0 c 3 does not represent an automaton state. c -(-b^{1, 443}_2 ∧ b^{1, 443}_1 ∧ b^{1, 443}_0 ∧ true) c in CNF: c b^{1, 443}_2 ∨ -b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ false c in DIMACS: 2489 -2490 -2491 0 c -3 does not represent an automaton state. c -( b^{1, 443}_2 ∧ b^{1, 443}_1 ∧ b^{1, 443}_0 ∧ true) c in CNF: c -b^{1, 443}_2 ∨ -b^{1, 443}_1 ∨ -b^{1, 443}_0 ∨ false c in DIMACS: -2489 -2490 -2491 0 c i = 444 c -2+1 --> -1 c ( b^{1, 444}_2 ∧ b^{1, 444}_1 ∧ -b^{1, 444}_0 ∧ p_444) -> ( b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ b^{1, 445}_0) c in CNF: c -b^{1, 444}_2 ∨ -b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ -p_444 ∨ b^{1, 445}_2 c -b^{1, 444}_2 ∨ -b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ -p_444 ∨ -b^{1, 445}_1 c -b^{1, 444}_2 ∨ -b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ -p_444 ∨ b^{1, 445}_0 c in DIMACS: -2492 -2493 2494 -444 2495 0 -2492 -2493 2494 -444 -2496 0 -2492 -2493 2494 -444 2497 0 c -1+1 --> 0 c ( b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ b^{1, 444}_0 ∧ p_444) -> (-b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ -b^{1, 445}_0) c in CNF: c -b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ -p_444 ∨ -b^{1, 445}_2 c -b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ -p_444 ∨ -b^{1, 445}_1 c -b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ -p_444 ∨ -b^{1, 445}_0 c in DIMACS: -2492 2493 -2494 -444 -2495 0 -2492 2493 -2494 -444 -2496 0 -2492 2493 -2494 -444 -2497 0 c 0+1 --> 1 c (-b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ -b^{1, 444}_0 ∧ p_444) -> (-b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ b^{1, 445}_0) c in CNF: c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ -p_444 ∨ -b^{1, 445}_2 c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ -p_444 ∨ -b^{1, 445}_1 c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ -p_444 ∨ b^{1, 445}_0 c in DIMACS: 2492 2493 2494 -444 -2495 0 2492 2493 2494 -444 -2496 0 2492 2493 2494 -444 2497 0 c 1+1 --> 2 c (-b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ b^{1, 444}_0 ∧ p_444) -> (-b^{1, 445}_2 ∧ b^{1, 445}_1 ∧ -b^{1, 445}_0) c in CNF: c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ -p_444 ∨ -b^{1, 445}_2 c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ -p_444 ∨ b^{1, 445}_1 c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ -p_444 ∨ -b^{1, 445}_0 c in DIMACS: 2492 2493 -2494 -444 -2495 0 2492 2493 -2494 -444 2496 0 2492 2493 -2494 -444 -2497 0 c 2+1 --> break c (-b^{1, 444}_2 ∧ b^{1, 444}_1 ∧ -b^{1, 444}_0 ∧ p_444) -> break c in CNF: c b^{1, 444}_2 ∨ -b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ -p_444 ∨ break c in DIMACS: 2492 -2493 2494 -444 1162 0 c 2-1 --> 1 c (-b^{1, 444}_2 ∧ b^{1, 444}_1 ∧ -b^{1, 444}_0 ∧ -p_444) -> (-b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ b^{1, 445}_0) c in CNF: c b^{1, 444}_2 ∨ -b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ p_444 ∨ -b^{1, 445}_2 c b^{1, 444}_2 ∨ -b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ p_444 ∨ -b^{1, 445}_1 c b^{1, 444}_2 ∨ -b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ p_444 ∨ b^{1, 445}_0 c in DIMACS: 2492 -2493 2494 444 -2495 0 2492 -2493 2494 444 -2496 0 2492 -2493 2494 444 2497 0 c 1-1 --> 0 c (-b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ b^{1, 444}_0 ∧ -p_444) -> (-b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ -b^{1, 445}_0) c in CNF: c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ p_444 ∨ -b^{1, 445}_2 c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ p_444 ∨ -b^{1, 445}_1 c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ p_444 ∨ -b^{1, 445}_0 c in DIMACS: 2492 2493 -2494 444 -2495 0 2492 2493 -2494 444 -2496 0 2492 2493 -2494 444 -2497 0 c 0-1 --> -1 c (-b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ -b^{1, 444}_0 ∧ -p_444) -> ( b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ b^{1, 445}_0) c in CNF: c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ p_444 ∨ b^{1, 445}_2 c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ p_444 ∨ -b^{1, 445}_1 c b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ p_444 ∨ b^{1, 445}_0 c in DIMACS: 2492 2493 2494 444 2495 0 2492 2493 2494 444 -2496 0 2492 2493 2494 444 2497 0 c -1-1 --> -2 c ( b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ b^{1, 444}_0 ∧ -p_444) -> ( b^{1, 445}_2 ∧ b^{1, 445}_1 ∧ -b^{1, 445}_0) c in CNF: c -b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ p_444 ∨ b^{1, 445}_2 c -b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ p_444 ∨ b^{1, 445}_1 c -b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ p_444 ∨ -b^{1, 445}_0 c in DIMACS: -2492 2493 -2494 444 2495 0 -2492 2493 -2494 444 2496 0 -2492 2493 -2494 444 -2497 0 c -2-1 --> break c ( b^{1, 444}_2 ∧ b^{1, 444}_1 ∧ -b^{1, 444}_0 ∧ -p_444) -> break c in CNF: c -b^{1, 444}_2 ∨ -b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ p_444 ∨ break c in DIMACS: -2492 -2493 2494 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 444}_2 ∧ -b^{1, 444}_1 ∧ -b^{1, 444}_0 ∧ true) c in CNF: c -b^{1, 444}_2 ∨ b^{1, 444}_1 ∨ b^{1, 444}_0 ∨ false c in DIMACS: -2492 2493 2494 0 c 3 does not represent an automaton state. c -(-b^{1, 444}_2 ∧ b^{1, 444}_1 ∧ b^{1, 444}_0 ∧ true) c in CNF: c b^{1, 444}_2 ∨ -b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ false c in DIMACS: 2492 -2493 -2494 0 c -3 does not represent an automaton state. c -( b^{1, 444}_2 ∧ b^{1, 444}_1 ∧ b^{1, 444}_0 ∧ true) c in CNF: c -b^{1, 444}_2 ∨ -b^{1, 444}_1 ∨ -b^{1, 444}_0 ∨ false c in DIMACS: -2492 -2493 -2494 0 c i = 445 c -2+1 --> -1 c ( b^{1, 445}_2 ∧ b^{1, 445}_1 ∧ -b^{1, 445}_0 ∧ p_445) -> ( b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ b^{1, 446}_0) c in CNF: c -b^{1, 445}_2 ∨ -b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ -p_445 ∨ b^{1, 446}_2 c -b^{1, 445}_2 ∨ -b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ -p_445 ∨ -b^{1, 446}_1 c -b^{1, 445}_2 ∨ -b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ -p_445 ∨ b^{1, 446}_0 c in DIMACS: -2495 -2496 2497 -445 2498 0 -2495 -2496 2497 -445 -2499 0 -2495 -2496 2497 -445 2500 0 c -1+1 --> 0 c ( b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ b^{1, 445}_0 ∧ p_445) -> (-b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ -b^{1, 446}_0) c in CNF: c -b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ -p_445 ∨ -b^{1, 446}_2 c -b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ -p_445 ∨ -b^{1, 446}_1 c -b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ -p_445 ∨ -b^{1, 446}_0 c in DIMACS: -2495 2496 -2497 -445 -2498 0 -2495 2496 -2497 -445 -2499 0 -2495 2496 -2497 -445 -2500 0 c 0+1 --> 1 c (-b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ -b^{1, 445}_0 ∧ p_445) -> (-b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ b^{1, 446}_0) c in CNF: c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ -p_445 ∨ -b^{1, 446}_2 c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ -p_445 ∨ -b^{1, 446}_1 c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ -p_445 ∨ b^{1, 446}_0 c in DIMACS: 2495 2496 2497 -445 -2498 0 2495 2496 2497 -445 -2499 0 2495 2496 2497 -445 2500 0 c 1+1 --> 2 c (-b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ b^{1, 445}_0 ∧ p_445) -> (-b^{1, 446}_2 ∧ b^{1, 446}_1 ∧ -b^{1, 446}_0) c in CNF: c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ -p_445 ∨ -b^{1, 446}_2 c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ -p_445 ∨ b^{1, 446}_1 c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ -p_445 ∨ -b^{1, 446}_0 c in DIMACS: 2495 2496 -2497 -445 -2498 0 2495 2496 -2497 -445 2499 0 2495 2496 -2497 -445 -2500 0 c 2+1 --> break c (-b^{1, 445}_2 ∧ b^{1, 445}_1 ∧ -b^{1, 445}_0 ∧ p_445) -> break c in CNF: c b^{1, 445}_2 ∨ -b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ -p_445 ∨ break c in DIMACS: 2495 -2496 2497 -445 1162 0 c 2-1 --> 1 c (-b^{1, 445}_2 ∧ b^{1, 445}_1 ∧ -b^{1, 445}_0 ∧ -p_445) -> (-b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ b^{1, 446}_0) c in CNF: c b^{1, 445}_2 ∨ -b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ p_445 ∨ -b^{1, 446}_2 c b^{1, 445}_2 ∨ -b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ p_445 ∨ -b^{1, 446}_1 c b^{1, 445}_2 ∨ -b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ p_445 ∨ b^{1, 446}_0 c in DIMACS: 2495 -2496 2497 445 -2498 0 2495 -2496 2497 445 -2499 0 2495 -2496 2497 445 2500 0 c 1-1 --> 0 c (-b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ b^{1, 445}_0 ∧ -p_445) -> (-b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ -b^{1, 446}_0) c in CNF: c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ p_445 ∨ -b^{1, 446}_2 c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ p_445 ∨ -b^{1, 446}_1 c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ p_445 ∨ -b^{1, 446}_0 c in DIMACS: 2495 2496 -2497 445 -2498 0 2495 2496 -2497 445 -2499 0 2495 2496 -2497 445 -2500 0 c 0-1 --> -1 c (-b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ -b^{1, 445}_0 ∧ -p_445) -> ( b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ b^{1, 446}_0) c in CNF: c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ p_445 ∨ b^{1, 446}_2 c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ p_445 ∨ -b^{1, 446}_1 c b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ p_445 ∨ b^{1, 446}_0 c in DIMACS: 2495 2496 2497 445 2498 0 2495 2496 2497 445 -2499 0 2495 2496 2497 445 2500 0 c -1-1 --> -2 c ( b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ b^{1, 445}_0 ∧ -p_445) -> ( b^{1, 446}_2 ∧ b^{1, 446}_1 ∧ -b^{1, 446}_0) c in CNF: c -b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ p_445 ∨ b^{1, 446}_2 c -b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ p_445 ∨ b^{1, 446}_1 c -b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ p_445 ∨ -b^{1, 446}_0 c in DIMACS: -2495 2496 -2497 445 2498 0 -2495 2496 -2497 445 2499 0 -2495 2496 -2497 445 -2500 0 c -2-1 --> break c ( b^{1, 445}_2 ∧ b^{1, 445}_1 ∧ -b^{1, 445}_0 ∧ -p_445) -> break c in CNF: c -b^{1, 445}_2 ∨ -b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ p_445 ∨ break c in DIMACS: -2495 -2496 2497 445 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 445}_2 ∧ -b^{1, 445}_1 ∧ -b^{1, 445}_0 ∧ true) c in CNF: c -b^{1, 445}_2 ∨ b^{1, 445}_1 ∨ b^{1, 445}_0 ∨ false c in DIMACS: -2495 2496 2497 0 c 3 does not represent an automaton state. c -(-b^{1, 445}_2 ∧ b^{1, 445}_1 ∧ b^{1, 445}_0 ∧ true) c in CNF: c b^{1, 445}_2 ∨ -b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ false c in DIMACS: 2495 -2496 -2497 0 c -3 does not represent an automaton state. c -( b^{1, 445}_2 ∧ b^{1, 445}_1 ∧ b^{1, 445}_0 ∧ true) c in CNF: c -b^{1, 445}_2 ∨ -b^{1, 445}_1 ∨ -b^{1, 445}_0 ∨ false c in DIMACS: -2495 -2496 -2497 0 c i = 446 c -2+1 --> -1 c ( b^{1, 446}_2 ∧ b^{1, 446}_1 ∧ -b^{1, 446}_0 ∧ p_446) -> ( b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ b^{1, 447}_0) c in CNF: c -b^{1, 446}_2 ∨ -b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ -p_446 ∨ b^{1, 447}_2 c -b^{1, 446}_2 ∨ -b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ -p_446 ∨ -b^{1, 447}_1 c -b^{1, 446}_2 ∨ -b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ -p_446 ∨ b^{1, 447}_0 c in DIMACS: -2498 -2499 2500 -446 2501 0 -2498 -2499 2500 -446 -2502 0 -2498 -2499 2500 -446 2503 0 c -1+1 --> 0 c ( b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ b^{1, 446}_0 ∧ p_446) -> (-b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ -b^{1, 447}_0) c in CNF: c -b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ -p_446 ∨ -b^{1, 447}_2 c -b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ -p_446 ∨ -b^{1, 447}_1 c -b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ -p_446 ∨ -b^{1, 447}_0 c in DIMACS: -2498 2499 -2500 -446 -2501 0 -2498 2499 -2500 -446 -2502 0 -2498 2499 -2500 -446 -2503 0 c 0+1 --> 1 c (-b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ -b^{1, 446}_0 ∧ p_446) -> (-b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ b^{1, 447}_0) c in CNF: c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ -p_446 ∨ -b^{1, 447}_2 c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ -p_446 ∨ -b^{1, 447}_1 c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ -p_446 ∨ b^{1, 447}_0 c in DIMACS: 2498 2499 2500 -446 -2501 0 2498 2499 2500 -446 -2502 0 2498 2499 2500 -446 2503 0 c 1+1 --> 2 c (-b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ b^{1, 446}_0 ∧ p_446) -> (-b^{1, 447}_2 ∧ b^{1, 447}_1 ∧ -b^{1, 447}_0) c in CNF: c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ -p_446 ∨ -b^{1, 447}_2 c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ -p_446 ∨ b^{1, 447}_1 c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ -p_446 ∨ -b^{1, 447}_0 c in DIMACS: 2498 2499 -2500 -446 -2501 0 2498 2499 -2500 -446 2502 0 2498 2499 -2500 -446 -2503 0 c 2+1 --> break c (-b^{1, 446}_2 ∧ b^{1, 446}_1 ∧ -b^{1, 446}_0 ∧ p_446) -> break c in CNF: c b^{1, 446}_2 ∨ -b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ -p_446 ∨ break c in DIMACS: 2498 -2499 2500 -446 1162 0 c 2-1 --> 1 c (-b^{1, 446}_2 ∧ b^{1, 446}_1 ∧ -b^{1, 446}_0 ∧ -p_446) -> (-b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ b^{1, 447}_0) c in CNF: c b^{1, 446}_2 ∨ -b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ p_446 ∨ -b^{1, 447}_2 c b^{1, 446}_2 ∨ -b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ p_446 ∨ -b^{1, 447}_1 c b^{1, 446}_2 ∨ -b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ p_446 ∨ b^{1, 447}_0 c in DIMACS: 2498 -2499 2500 446 -2501 0 2498 -2499 2500 446 -2502 0 2498 -2499 2500 446 2503 0 c 1-1 --> 0 c (-b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ b^{1, 446}_0 ∧ -p_446) -> (-b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ -b^{1, 447}_0) c in CNF: c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ p_446 ∨ -b^{1, 447}_2 c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ p_446 ∨ -b^{1, 447}_1 c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ p_446 ∨ -b^{1, 447}_0 c in DIMACS: 2498 2499 -2500 446 -2501 0 2498 2499 -2500 446 -2502 0 2498 2499 -2500 446 -2503 0 c 0-1 --> -1 c (-b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ -b^{1, 446}_0 ∧ -p_446) -> ( b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ b^{1, 447}_0) c in CNF: c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ p_446 ∨ b^{1, 447}_2 c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ p_446 ∨ -b^{1, 447}_1 c b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ p_446 ∨ b^{1, 447}_0 c in DIMACS: 2498 2499 2500 446 2501 0 2498 2499 2500 446 -2502 0 2498 2499 2500 446 2503 0 c -1-1 --> -2 c ( b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ b^{1, 446}_0 ∧ -p_446) -> ( b^{1, 447}_2 ∧ b^{1, 447}_1 ∧ -b^{1, 447}_0) c in CNF: c -b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ p_446 ∨ b^{1, 447}_2 c -b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ p_446 ∨ b^{1, 447}_1 c -b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ p_446 ∨ -b^{1, 447}_0 c in DIMACS: -2498 2499 -2500 446 2501 0 -2498 2499 -2500 446 2502 0 -2498 2499 -2500 446 -2503 0 c -2-1 --> break c ( b^{1, 446}_2 ∧ b^{1, 446}_1 ∧ -b^{1, 446}_0 ∧ -p_446) -> break c in CNF: c -b^{1, 446}_2 ∨ -b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ p_446 ∨ break c in DIMACS: -2498 -2499 2500 446 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 446}_2 ∧ -b^{1, 446}_1 ∧ -b^{1, 446}_0 ∧ true) c in CNF: c -b^{1, 446}_2 ∨ b^{1, 446}_1 ∨ b^{1, 446}_0 ∨ false c in DIMACS: -2498 2499 2500 0 c 3 does not represent an automaton state. c -(-b^{1, 446}_2 ∧ b^{1, 446}_1 ∧ b^{1, 446}_0 ∧ true) c in CNF: c b^{1, 446}_2 ∨ -b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ false c in DIMACS: 2498 -2499 -2500 0 c -3 does not represent an automaton state. c -( b^{1, 446}_2 ∧ b^{1, 446}_1 ∧ b^{1, 446}_0 ∧ true) c in CNF: c -b^{1, 446}_2 ∨ -b^{1, 446}_1 ∨ -b^{1, 446}_0 ∨ false c in DIMACS: -2498 -2499 -2500 0 c i = 447 c -2+1 --> -1 c ( b^{1, 447}_2 ∧ b^{1, 447}_1 ∧ -b^{1, 447}_0 ∧ p_447) -> ( b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ b^{1, 448}_0) c in CNF: c -b^{1, 447}_2 ∨ -b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ -p_447 ∨ b^{1, 448}_2 c -b^{1, 447}_2 ∨ -b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ -p_447 ∨ -b^{1, 448}_1 c -b^{1, 447}_2 ∨ -b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ -p_447 ∨ b^{1, 448}_0 c in DIMACS: -2501 -2502 2503 -447 2504 0 -2501 -2502 2503 -447 -2505 0 -2501 -2502 2503 -447 2506 0 c -1+1 --> 0 c ( b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ b^{1, 447}_0 ∧ p_447) -> (-b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ -b^{1, 448}_0) c in CNF: c -b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ -p_447 ∨ -b^{1, 448}_2 c -b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ -p_447 ∨ -b^{1, 448}_1 c -b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ -p_447 ∨ -b^{1, 448}_0 c in DIMACS: -2501 2502 -2503 -447 -2504 0 -2501 2502 -2503 -447 -2505 0 -2501 2502 -2503 -447 -2506 0 c 0+1 --> 1 c (-b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ -b^{1, 447}_0 ∧ p_447) -> (-b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ b^{1, 448}_0) c in CNF: c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ -p_447 ∨ -b^{1, 448}_2 c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ -p_447 ∨ -b^{1, 448}_1 c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ -p_447 ∨ b^{1, 448}_0 c in DIMACS: 2501 2502 2503 -447 -2504 0 2501 2502 2503 -447 -2505 0 2501 2502 2503 -447 2506 0 c 1+1 --> 2 c (-b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ b^{1, 447}_0 ∧ p_447) -> (-b^{1, 448}_2 ∧ b^{1, 448}_1 ∧ -b^{1, 448}_0) c in CNF: c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ -p_447 ∨ -b^{1, 448}_2 c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ -p_447 ∨ b^{1, 448}_1 c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ -p_447 ∨ -b^{1, 448}_0 c in DIMACS: 2501 2502 -2503 -447 -2504 0 2501 2502 -2503 -447 2505 0 2501 2502 -2503 -447 -2506 0 c 2+1 --> break c (-b^{1, 447}_2 ∧ b^{1, 447}_1 ∧ -b^{1, 447}_0 ∧ p_447) -> break c in CNF: c b^{1, 447}_2 ∨ -b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ -p_447 ∨ break c in DIMACS: 2501 -2502 2503 -447 1162 0 c 2-1 --> 1 c (-b^{1, 447}_2 ∧ b^{1, 447}_1 ∧ -b^{1, 447}_0 ∧ -p_447) -> (-b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ b^{1, 448}_0) c in CNF: c b^{1, 447}_2 ∨ -b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ p_447 ∨ -b^{1, 448}_2 c b^{1, 447}_2 ∨ -b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ p_447 ∨ -b^{1, 448}_1 c b^{1, 447}_2 ∨ -b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ p_447 ∨ b^{1, 448}_0 c in DIMACS: 2501 -2502 2503 447 -2504 0 2501 -2502 2503 447 -2505 0 2501 -2502 2503 447 2506 0 c 1-1 --> 0 c (-b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ b^{1, 447}_0 ∧ -p_447) -> (-b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ -b^{1, 448}_0) c in CNF: c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ p_447 ∨ -b^{1, 448}_2 c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ p_447 ∨ -b^{1, 448}_1 c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ p_447 ∨ -b^{1, 448}_0 c in DIMACS: 2501 2502 -2503 447 -2504 0 2501 2502 -2503 447 -2505 0 2501 2502 -2503 447 -2506 0 c 0-1 --> -1 c (-b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ -b^{1, 447}_0 ∧ -p_447) -> ( b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ b^{1, 448}_0) c in CNF: c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ p_447 ∨ b^{1, 448}_2 c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ p_447 ∨ -b^{1, 448}_1 c b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ p_447 ∨ b^{1, 448}_0 c in DIMACS: 2501 2502 2503 447 2504 0 2501 2502 2503 447 -2505 0 2501 2502 2503 447 2506 0 c -1-1 --> -2 c ( b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ b^{1, 447}_0 ∧ -p_447) -> ( b^{1, 448}_2 ∧ b^{1, 448}_1 ∧ -b^{1, 448}_0) c in CNF: c -b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ p_447 ∨ b^{1, 448}_2 c -b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ p_447 ∨ b^{1, 448}_1 c -b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ p_447 ∨ -b^{1, 448}_0 c in DIMACS: -2501 2502 -2503 447 2504 0 -2501 2502 -2503 447 2505 0 -2501 2502 -2503 447 -2506 0 c -2-1 --> break c ( b^{1, 447}_2 ∧ b^{1, 447}_1 ∧ -b^{1, 447}_0 ∧ -p_447) -> break c in CNF: c -b^{1, 447}_2 ∨ -b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ p_447 ∨ break c in DIMACS: -2501 -2502 2503 447 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 447}_2 ∧ -b^{1, 447}_1 ∧ -b^{1, 447}_0 ∧ true) c in CNF: c -b^{1, 447}_2 ∨ b^{1, 447}_1 ∨ b^{1, 447}_0 ∨ false c in DIMACS: -2501 2502 2503 0 c 3 does not represent an automaton state. c -(-b^{1, 447}_2 ∧ b^{1, 447}_1 ∧ b^{1, 447}_0 ∧ true) c in CNF: c b^{1, 447}_2 ∨ -b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ false c in DIMACS: 2501 -2502 -2503 0 c -3 does not represent an automaton state. c -( b^{1, 447}_2 ∧ b^{1, 447}_1 ∧ b^{1, 447}_0 ∧ true) c in CNF: c -b^{1, 447}_2 ∨ -b^{1, 447}_1 ∨ -b^{1, 447}_0 ∨ false c in DIMACS: -2501 -2502 -2503 0 c i = 448 c -2+1 --> -1 c ( b^{1, 448}_2 ∧ b^{1, 448}_1 ∧ -b^{1, 448}_0 ∧ p_448) -> ( b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ b^{1, 449}_0) c in CNF: c -b^{1, 448}_2 ∨ -b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ -p_448 ∨ b^{1, 449}_2 c -b^{1, 448}_2 ∨ -b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ -p_448 ∨ -b^{1, 449}_1 c -b^{1, 448}_2 ∨ -b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ -p_448 ∨ b^{1, 449}_0 c in DIMACS: -2504 -2505 2506 -448 2507 0 -2504 -2505 2506 -448 -2508 0 -2504 -2505 2506 -448 2509 0 c -1+1 --> 0 c ( b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ b^{1, 448}_0 ∧ p_448) -> (-b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ -b^{1, 449}_0) c in CNF: c -b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ -p_448 ∨ -b^{1, 449}_2 c -b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ -p_448 ∨ -b^{1, 449}_1 c -b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ -p_448 ∨ -b^{1, 449}_0 c in DIMACS: -2504 2505 -2506 -448 -2507 0 -2504 2505 -2506 -448 -2508 0 -2504 2505 -2506 -448 -2509 0 c 0+1 --> 1 c (-b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ -b^{1, 448}_0 ∧ p_448) -> (-b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ b^{1, 449}_0) c in CNF: c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ -p_448 ∨ -b^{1, 449}_2 c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ -p_448 ∨ -b^{1, 449}_1 c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ -p_448 ∨ b^{1, 449}_0 c in DIMACS: 2504 2505 2506 -448 -2507 0 2504 2505 2506 -448 -2508 0 2504 2505 2506 -448 2509 0 c 1+1 --> 2 c (-b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ b^{1, 448}_0 ∧ p_448) -> (-b^{1, 449}_2 ∧ b^{1, 449}_1 ∧ -b^{1, 449}_0) c in CNF: c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ -p_448 ∨ -b^{1, 449}_2 c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ -p_448 ∨ b^{1, 449}_1 c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ -p_448 ∨ -b^{1, 449}_0 c in DIMACS: 2504 2505 -2506 -448 -2507 0 2504 2505 -2506 -448 2508 0 2504 2505 -2506 -448 -2509 0 c 2+1 --> break c (-b^{1, 448}_2 ∧ b^{1, 448}_1 ∧ -b^{1, 448}_0 ∧ p_448) -> break c in CNF: c b^{1, 448}_2 ∨ -b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ -p_448 ∨ break c in DIMACS: 2504 -2505 2506 -448 1162 0 c 2-1 --> 1 c (-b^{1, 448}_2 ∧ b^{1, 448}_1 ∧ -b^{1, 448}_0 ∧ -p_448) -> (-b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ b^{1, 449}_0) c in CNF: c b^{1, 448}_2 ∨ -b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ p_448 ∨ -b^{1, 449}_2 c b^{1, 448}_2 ∨ -b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ p_448 ∨ -b^{1, 449}_1 c b^{1, 448}_2 ∨ -b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ p_448 ∨ b^{1, 449}_0 c in DIMACS: 2504 -2505 2506 448 -2507 0 2504 -2505 2506 448 -2508 0 2504 -2505 2506 448 2509 0 c 1-1 --> 0 c (-b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ b^{1, 448}_0 ∧ -p_448) -> (-b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ -b^{1, 449}_0) c in CNF: c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ p_448 ∨ -b^{1, 449}_2 c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ p_448 ∨ -b^{1, 449}_1 c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ p_448 ∨ -b^{1, 449}_0 c in DIMACS: 2504 2505 -2506 448 -2507 0 2504 2505 -2506 448 -2508 0 2504 2505 -2506 448 -2509 0 c 0-1 --> -1 c (-b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ -b^{1, 448}_0 ∧ -p_448) -> ( b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ b^{1, 449}_0) c in CNF: c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ p_448 ∨ b^{1, 449}_2 c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ p_448 ∨ -b^{1, 449}_1 c b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ p_448 ∨ b^{1, 449}_0 c in DIMACS: 2504 2505 2506 448 2507 0 2504 2505 2506 448 -2508 0 2504 2505 2506 448 2509 0 c -1-1 --> -2 c ( b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ b^{1, 448}_0 ∧ -p_448) -> ( b^{1, 449}_2 ∧ b^{1, 449}_1 ∧ -b^{1, 449}_0) c in CNF: c -b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ p_448 ∨ b^{1, 449}_2 c -b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ p_448 ∨ b^{1, 449}_1 c -b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ p_448 ∨ -b^{1, 449}_0 c in DIMACS: -2504 2505 -2506 448 2507 0 -2504 2505 -2506 448 2508 0 -2504 2505 -2506 448 -2509 0 c -2-1 --> break c ( b^{1, 448}_2 ∧ b^{1, 448}_1 ∧ -b^{1, 448}_0 ∧ -p_448) -> break c in CNF: c -b^{1, 448}_2 ∨ -b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ p_448 ∨ break c in DIMACS: -2504 -2505 2506 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 448}_2 ∧ -b^{1, 448}_1 ∧ -b^{1, 448}_0 ∧ true) c in CNF: c -b^{1, 448}_2 ∨ b^{1, 448}_1 ∨ b^{1, 448}_0 ∨ false c in DIMACS: -2504 2505 2506 0 c 3 does not represent an automaton state. c -(-b^{1, 448}_2 ∧ b^{1, 448}_1 ∧ b^{1, 448}_0 ∧ true) c in CNF: c b^{1, 448}_2 ∨ -b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ false c in DIMACS: 2504 -2505 -2506 0 c -3 does not represent an automaton state. c -( b^{1, 448}_2 ∧ b^{1, 448}_1 ∧ b^{1, 448}_0 ∧ true) c in CNF: c -b^{1, 448}_2 ∨ -b^{1, 448}_1 ∨ -b^{1, 448}_0 ∨ false c in DIMACS: -2504 -2505 -2506 0 c i = 449 c -2+1 --> -1 c ( b^{1, 449}_2 ∧ b^{1, 449}_1 ∧ -b^{1, 449}_0 ∧ p_449) -> ( b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ b^{1, 450}_0) c in CNF: c -b^{1, 449}_2 ∨ -b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ -p_449 ∨ b^{1, 450}_2 c -b^{1, 449}_2 ∨ -b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ -p_449 ∨ -b^{1, 450}_1 c -b^{1, 449}_2 ∨ -b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ -p_449 ∨ b^{1, 450}_0 c in DIMACS: -2507 -2508 2509 -449 2510 0 -2507 -2508 2509 -449 -2511 0 -2507 -2508 2509 -449 2512 0 c -1+1 --> 0 c ( b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ b^{1, 449}_0 ∧ p_449) -> (-b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ -b^{1, 450}_0) c in CNF: c -b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ -p_449 ∨ -b^{1, 450}_2 c -b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ -p_449 ∨ -b^{1, 450}_1 c -b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ -p_449 ∨ -b^{1, 450}_0 c in DIMACS: -2507 2508 -2509 -449 -2510 0 -2507 2508 -2509 -449 -2511 0 -2507 2508 -2509 -449 -2512 0 c 0+1 --> 1 c (-b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ -b^{1, 449}_0 ∧ p_449) -> (-b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ b^{1, 450}_0) c in CNF: c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ -p_449 ∨ -b^{1, 450}_2 c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ -p_449 ∨ -b^{1, 450}_1 c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ -p_449 ∨ b^{1, 450}_0 c in DIMACS: 2507 2508 2509 -449 -2510 0 2507 2508 2509 -449 -2511 0 2507 2508 2509 -449 2512 0 c 1+1 --> 2 c (-b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ b^{1, 449}_0 ∧ p_449) -> (-b^{1, 450}_2 ∧ b^{1, 450}_1 ∧ -b^{1, 450}_0) c in CNF: c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ -p_449 ∨ -b^{1, 450}_2 c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ -p_449 ∨ b^{1, 450}_1 c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ -p_449 ∨ -b^{1, 450}_0 c in DIMACS: 2507 2508 -2509 -449 -2510 0 2507 2508 -2509 -449 2511 0 2507 2508 -2509 -449 -2512 0 c 2+1 --> break c (-b^{1, 449}_2 ∧ b^{1, 449}_1 ∧ -b^{1, 449}_0 ∧ p_449) -> break c in CNF: c b^{1, 449}_2 ∨ -b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ -p_449 ∨ break c in DIMACS: 2507 -2508 2509 -449 1162 0 c 2-1 --> 1 c (-b^{1, 449}_2 ∧ b^{1, 449}_1 ∧ -b^{1, 449}_0 ∧ -p_449) -> (-b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ b^{1, 450}_0) c in CNF: c b^{1, 449}_2 ∨ -b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ p_449 ∨ -b^{1, 450}_2 c b^{1, 449}_2 ∨ -b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ p_449 ∨ -b^{1, 450}_1 c b^{1, 449}_2 ∨ -b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ p_449 ∨ b^{1, 450}_0 c in DIMACS: 2507 -2508 2509 449 -2510 0 2507 -2508 2509 449 -2511 0 2507 -2508 2509 449 2512 0 c 1-1 --> 0 c (-b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ b^{1, 449}_0 ∧ -p_449) -> (-b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ -b^{1, 450}_0) c in CNF: c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ p_449 ∨ -b^{1, 450}_2 c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ p_449 ∨ -b^{1, 450}_1 c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ p_449 ∨ -b^{1, 450}_0 c in DIMACS: 2507 2508 -2509 449 -2510 0 2507 2508 -2509 449 -2511 0 2507 2508 -2509 449 -2512 0 c 0-1 --> -1 c (-b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ -b^{1, 449}_0 ∧ -p_449) -> ( b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ b^{1, 450}_0) c in CNF: c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ p_449 ∨ b^{1, 450}_2 c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ p_449 ∨ -b^{1, 450}_1 c b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ p_449 ∨ b^{1, 450}_0 c in DIMACS: 2507 2508 2509 449 2510 0 2507 2508 2509 449 -2511 0 2507 2508 2509 449 2512 0 c -1-1 --> -2 c ( b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ b^{1, 449}_0 ∧ -p_449) -> ( b^{1, 450}_2 ∧ b^{1, 450}_1 ∧ -b^{1, 450}_0) c in CNF: c -b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ p_449 ∨ b^{1, 450}_2 c -b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ p_449 ∨ b^{1, 450}_1 c -b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ p_449 ∨ -b^{1, 450}_0 c in DIMACS: -2507 2508 -2509 449 2510 0 -2507 2508 -2509 449 2511 0 -2507 2508 -2509 449 -2512 0 c -2-1 --> break c ( b^{1, 449}_2 ∧ b^{1, 449}_1 ∧ -b^{1, 449}_0 ∧ -p_449) -> break c in CNF: c -b^{1, 449}_2 ∨ -b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ p_449 ∨ break c in DIMACS: -2507 -2508 2509 449 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 449}_2 ∧ -b^{1, 449}_1 ∧ -b^{1, 449}_0 ∧ true) c in CNF: c -b^{1, 449}_2 ∨ b^{1, 449}_1 ∨ b^{1, 449}_0 ∨ false c in DIMACS: -2507 2508 2509 0 c 3 does not represent an automaton state. c -(-b^{1, 449}_2 ∧ b^{1, 449}_1 ∧ b^{1, 449}_0 ∧ true) c in CNF: c b^{1, 449}_2 ∨ -b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ false c in DIMACS: 2507 -2508 -2509 0 c -3 does not represent an automaton state. c -( b^{1, 449}_2 ∧ b^{1, 449}_1 ∧ b^{1, 449}_0 ∧ true) c in CNF: c -b^{1, 449}_2 ∨ -b^{1, 449}_1 ∨ -b^{1, 449}_0 ∨ false c in DIMACS: -2507 -2508 -2509 0 c i = 450 c -2+1 --> -1 c ( b^{1, 450}_2 ∧ b^{1, 450}_1 ∧ -b^{1, 450}_0 ∧ p_450) -> ( b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ b^{1, 451}_0) c in CNF: c -b^{1, 450}_2 ∨ -b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ -p_450 ∨ b^{1, 451}_2 c -b^{1, 450}_2 ∨ -b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ -p_450 ∨ -b^{1, 451}_1 c -b^{1, 450}_2 ∨ -b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ -p_450 ∨ b^{1, 451}_0 c in DIMACS: -2510 -2511 2512 -450 2513 0 -2510 -2511 2512 -450 -2514 0 -2510 -2511 2512 -450 2515 0 c -1+1 --> 0 c ( b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ b^{1, 450}_0 ∧ p_450) -> (-b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ -b^{1, 451}_0) c in CNF: c -b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ -p_450 ∨ -b^{1, 451}_2 c -b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ -p_450 ∨ -b^{1, 451}_1 c -b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ -p_450 ∨ -b^{1, 451}_0 c in DIMACS: -2510 2511 -2512 -450 -2513 0 -2510 2511 -2512 -450 -2514 0 -2510 2511 -2512 -450 -2515 0 c 0+1 --> 1 c (-b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ -b^{1, 450}_0 ∧ p_450) -> (-b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ b^{1, 451}_0) c in CNF: c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ -p_450 ∨ -b^{1, 451}_2 c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ -p_450 ∨ -b^{1, 451}_1 c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ -p_450 ∨ b^{1, 451}_0 c in DIMACS: 2510 2511 2512 -450 -2513 0 2510 2511 2512 -450 -2514 0 2510 2511 2512 -450 2515 0 c 1+1 --> 2 c (-b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ b^{1, 450}_0 ∧ p_450) -> (-b^{1, 451}_2 ∧ b^{1, 451}_1 ∧ -b^{1, 451}_0) c in CNF: c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ -p_450 ∨ -b^{1, 451}_2 c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ -p_450 ∨ b^{1, 451}_1 c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ -p_450 ∨ -b^{1, 451}_0 c in DIMACS: 2510 2511 -2512 -450 -2513 0 2510 2511 -2512 -450 2514 0 2510 2511 -2512 -450 -2515 0 c 2+1 --> break c (-b^{1, 450}_2 ∧ b^{1, 450}_1 ∧ -b^{1, 450}_0 ∧ p_450) -> break c in CNF: c b^{1, 450}_2 ∨ -b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ -p_450 ∨ break c in DIMACS: 2510 -2511 2512 -450 1162 0 c 2-1 --> 1 c (-b^{1, 450}_2 ∧ b^{1, 450}_1 ∧ -b^{1, 450}_0 ∧ -p_450) -> (-b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ b^{1, 451}_0) c in CNF: c b^{1, 450}_2 ∨ -b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ p_450 ∨ -b^{1, 451}_2 c b^{1, 450}_2 ∨ -b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ p_450 ∨ -b^{1, 451}_1 c b^{1, 450}_2 ∨ -b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ p_450 ∨ b^{1, 451}_0 c in DIMACS: 2510 -2511 2512 450 -2513 0 2510 -2511 2512 450 -2514 0 2510 -2511 2512 450 2515 0 c 1-1 --> 0 c (-b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ b^{1, 450}_0 ∧ -p_450) -> (-b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ -b^{1, 451}_0) c in CNF: c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ p_450 ∨ -b^{1, 451}_2 c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ p_450 ∨ -b^{1, 451}_1 c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ p_450 ∨ -b^{1, 451}_0 c in DIMACS: 2510 2511 -2512 450 -2513 0 2510 2511 -2512 450 -2514 0 2510 2511 -2512 450 -2515 0 c 0-1 --> -1 c (-b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ -b^{1, 450}_0 ∧ -p_450) -> ( b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ b^{1, 451}_0) c in CNF: c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ p_450 ∨ b^{1, 451}_2 c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ p_450 ∨ -b^{1, 451}_1 c b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ p_450 ∨ b^{1, 451}_0 c in DIMACS: 2510 2511 2512 450 2513 0 2510 2511 2512 450 -2514 0 2510 2511 2512 450 2515 0 c -1-1 --> -2 c ( b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ b^{1, 450}_0 ∧ -p_450) -> ( b^{1, 451}_2 ∧ b^{1, 451}_1 ∧ -b^{1, 451}_0) c in CNF: c -b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ p_450 ∨ b^{1, 451}_2 c -b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ p_450 ∨ b^{1, 451}_1 c -b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ p_450 ∨ -b^{1, 451}_0 c in DIMACS: -2510 2511 -2512 450 2513 0 -2510 2511 -2512 450 2514 0 -2510 2511 -2512 450 -2515 0 c -2-1 --> break c ( b^{1, 450}_2 ∧ b^{1, 450}_1 ∧ -b^{1, 450}_0 ∧ -p_450) -> break c in CNF: c -b^{1, 450}_2 ∨ -b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ p_450 ∨ break c in DIMACS: -2510 -2511 2512 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 450}_2 ∧ -b^{1, 450}_1 ∧ -b^{1, 450}_0 ∧ true) c in CNF: c -b^{1, 450}_2 ∨ b^{1, 450}_1 ∨ b^{1, 450}_0 ∨ false c in DIMACS: -2510 2511 2512 0 c 3 does not represent an automaton state. c -(-b^{1, 450}_2 ∧ b^{1, 450}_1 ∧ b^{1, 450}_0 ∧ true) c in CNF: c b^{1, 450}_2 ∨ -b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ false c in DIMACS: 2510 -2511 -2512 0 c -3 does not represent an automaton state. c -( b^{1, 450}_2 ∧ b^{1, 450}_1 ∧ b^{1, 450}_0 ∧ true) c in CNF: c -b^{1, 450}_2 ∨ -b^{1, 450}_1 ∨ -b^{1, 450}_0 ∨ false c in DIMACS: -2510 -2511 -2512 0 c i = 451 c -2+1 --> -1 c ( b^{1, 451}_2 ∧ b^{1, 451}_1 ∧ -b^{1, 451}_0 ∧ p_451) -> ( b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ b^{1, 452}_0) c in CNF: c -b^{1, 451}_2 ∨ -b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ -p_451 ∨ b^{1, 452}_2 c -b^{1, 451}_2 ∨ -b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ -p_451 ∨ -b^{1, 452}_1 c -b^{1, 451}_2 ∨ -b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ -p_451 ∨ b^{1, 452}_0 c in DIMACS: -2513 -2514 2515 -451 2516 0 -2513 -2514 2515 -451 -2517 0 -2513 -2514 2515 -451 2518 0 c -1+1 --> 0 c ( b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ b^{1, 451}_0 ∧ p_451) -> (-b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ -b^{1, 452}_0) c in CNF: c -b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ -p_451 ∨ -b^{1, 452}_2 c -b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ -p_451 ∨ -b^{1, 452}_1 c -b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ -p_451 ∨ -b^{1, 452}_0 c in DIMACS: -2513 2514 -2515 -451 -2516 0 -2513 2514 -2515 -451 -2517 0 -2513 2514 -2515 -451 -2518 0 c 0+1 --> 1 c (-b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ -b^{1, 451}_0 ∧ p_451) -> (-b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ b^{1, 452}_0) c in CNF: c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ -p_451 ∨ -b^{1, 452}_2 c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ -p_451 ∨ -b^{1, 452}_1 c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ -p_451 ∨ b^{1, 452}_0 c in DIMACS: 2513 2514 2515 -451 -2516 0 2513 2514 2515 -451 -2517 0 2513 2514 2515 -451 2518 0 c 1+1 --> 2 c (-b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ b^{1, 451}_0 ∧ p_451) -> (-b^{1, 452}_2 ∧ b^{1, 452}_1 ∧ -b^{1, 452}_0) c in CNF: c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ -p_451 ∨ -b^{1, 452}_2 c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ -p_451 ∨ b^{1, 452}_1 c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ -p_451 ∨ -b^{1, 452}_0 c in DIMACS: 2513 2514 -2515 -451 -2516 0 2513 2514 -2515 -451 2517 0 2513 2514 -2515 -451 -2518 0 c 2+1 --> break c (-b^{1, 451}_2 ∧ b^{1, 451}_1 ∧ -b^{1, 451}_0 ∧ p_451) -> break c in CNF: c b^{1, 451}_2 ∨ -b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ -p_451 ∨ break c in DIMACS: 2513 -2514 2515 -451 1162 0 c 2-1 --> 1 c (-b^{1, 451}_2 ∧ b^{1, 451}_1 ∧ -b^{1, 451}_0 ∧ -p_451) -> (-b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ b^{1, 452}_0) c in CNF: c b^{1, 451}_2 ∨ -b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ p_451 ∨ -b^{1, 452}_2 c b^{1, 451}_2 ∨ -b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ p_451 ∨ -b^{1, 452}_1 c b^{1, 451}_2 ∨ -b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ p_451 ∨ b^{1, 452}_0 c in DIMACS: 2513 -2514 2515 451 -2516 0 2513 -2514 2515 451 -2517 0 2513 -2514 2515 451 2518 0 c 1-1 --> 0 c (-b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ b^{1, 451}_0 ∧ -p_451) -> (-b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ -b^{1, 452}_0) c in CNF: c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ p_451 ∨ -b^{1, 452}_2 c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ p_451 ∨ -b^{1, 452}_1 c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ p_451 ∨ -b^{1, 452}_0 c in DIMACS: 2513 2514 -2515 451 -2516 0 2513 2514 -2515 451 -2517 0 2513 2514 -2515 451 -2518 0 c 0-1 --> -1 c (-b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ -b^{1, 451}_0 ∧ -p_451) -> ( b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ b^{1, 452}_0) c in CNF: c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ p_451 ∨ b^{1, 452}_2 c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ p_451 ∨ -b^{1, 452}_1 c b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ p_451 ∨ b^{1, 452}_0 c in DIMACS: 2513 2514 2515 451 2516 0 2513 2514 2515 451 -2517 0 2513 2514 2515 451 2518 0 c -1-1 --> -2 c ( b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ b^{1, 451}_0 ∧ -p_451) -> ( b^{1, 452}_2 ∧ b^{1, 452}_1 ∧ -b^{1, 452}_0) c in CNF: c -b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ p_451 ∨ b^{1, 452}_2 c -b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ p_451 ∨ b^{1, 452}_1 c -b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ p_451 ∨ -b^{1, 452}_0 c in DIMACS: -2513 2514 -2515 451 2516 0 -2513 2514 -2515 451 2517 0 -2513 2514 -2515 451 -2518 0 c -2-1 --> break c ( b^{1, 451}_2 ∧ b^{1, 451}_1 ∧ -b^{1, 451}_0 ∧ -p_451) -> break c in CNF: c -b^{1, 451}_2 ∨ -b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ p_451 ∨ break c in DIMACS: -2513 -2514 2515 451 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 451}_2 ∧ -b^{1, 451}_1 ∧ -b^{1, 451}_0 ∧ true) c in CNF: c -b^{1, 451}_2 ∨ b^{1, 451}_1 ∨ b^{1, 451}_0 ∨ false c in DIMACS: -2513 2514 2515 0 c 3 does not represent an automaton state. c -(-b^{1, 451}_2 ∧ b^{1, 451}_1 ∧ b^{1, 451}_0 ∧ true) c in CNF: c b^{1, 451}_2 ∨ -b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ false c in DIMACS: 2513 -2514 -2515 0 c -3 does not represent an automaton state. c -( b^{1, 451}_2 ∧ b^{1, 451}_1 ∧ b^{1, 451}_0 ∧ true) c in CNF: c -b^{1, 451}_2 ∨ -b^{1, 451}_1 ∨ -b^{1, 451}_0 ∨ false c in DIMACS: -2513 -2514 -2515 0 c i = 452 c -2+1 --> -1 c ( b^{1, 452}_2 ∧ b^{1, 452}_1 ∧ -b^{1, 452}_0 ∧ p_452) -> ( b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ b^{1, 453}_0) c in CNF: c -b^{1, 452}_2 ∨ -b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ -p_452 ∨ b^{1, 453}_2 c -b^{1, 452}_2 ∨ -b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ -p_452 ∨ -b^{1, 453}_1 c -b^{1, 452}_2 ∨ -b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ -p_452 ∨ b^{1, 453}_0 c in DIMACS: -2516 -2517 2518 -452 2519 0 -2516 -2517 2518 -452 -2520 0 -2516 -2517 2518 -452 2521 0 c -1+1 --> 0 c ( b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ b^{1, 452}_0 ∧ p_452) -> (-b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ -b^{1, 453}_0) c in CNF: c -b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ -p_452 ∨ -b^{1, 453}_2 c -b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ -p_452 ∨ -b^{1, 453}_1 c -b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ -p_452 ∨ -b^{1, 453}_0 c in DIMACS: -2516 2517 -2518 -452 -2519 0 -2516 2517 -2518 -452 -2520 0 -2516 2517 -2518 -452 -2521 0 c 0+1 --> 1 c (-b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ -b^{1, 452}_0 ∧ p_452) -> (-b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ b^{1, 453}_0) c in CNF: c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ -p_452 ∨ -b^{1, 453}_2 c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ -p_452 ∨ -b^{1, 453}_1 c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ -p_452 ∨ b^{1, 453}_0 c in DIMACS: 2516 2517 2518 -452 -2519 0 2516 2517 2518 -452 -2520 0 2516 2517 2518 -452 2521 0 c 1+1 --> 2 c (-b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ b^{1, 452}_0 ∧ p_452) -> (-b^{1, 453}_2 ∧ b^{1, 453}_1 ∧ -b^{1, 453}_0) c in CNF: c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ -p_452 ∨ -b^{1, 453}_2 c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ -p_452 ∨ b^{1, 453}_1 c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ -p_452 ∨ -b^{1, 453}_0 c in DIMACS: 2516 2517 -2518 -452 -2519 0 2516 2517 -2518 -452 2520 0 2516 2517 -2518 -452 -2521 0 c 2+1 --> break c (-b^{1, 452}_2 ∧ b^{1, 452}_1 ∧ -b^{1, 452}_0 ∧ p_452) -> break c in CNF: c b^{1, 452}_2 ∨ -b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ -p_452 ∨ break c in DIMACS: 2516 -2517 2518 -452 1162 0 c 2-1 --> 1 c (-b^{1, 452}_2 ∧ b^{1, 452}_1 ∧ -b^{1, 452}_0 ∧ -p_452) -> (-b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ b^{1, 453}_0) c in CNF: c b^{1, 452}_2 ∨ -b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ p_452 ∨ -b^{1, 453}_2 c b^{1, 452}_2 ∨ -b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ p_452 ∨ -b^{1, 453}_1 c b^{1, 452}_2 ∨ -b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ p_452 ∨ b^{1, 453}_0 c in DIMACS: 2516 -2517 2518 452 -2519 0 2516 -2517 2518 452 -2520 0 2516 -2517 2518 452 2521 0 c 1-1 --> 0 c (-b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ b^{1, 452}_0 ∧ -p_452) -> (-b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ -b^{1, 453}_0) c in CNF: c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ p_452 ∨ -b^{1, 453}_2 c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ p_452 ∨ -b^{1, 453}_1 c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ p_452 ∨ -b^{1, 453}_0 c in DIMACS: 2516 2517 -2518 452 -2519 0 2516 2517 -2518 452 -2520 0 2516 2517 -2518 452 -2521 0 c 0-1 --> -1 c (-b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ -b^{1, 452}_0 ∧ -p_452) -> ( b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ b^{1, 453}_0) c in CNF: c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ p_452 ∨ b^{1, 453}_2 c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ p_452 ∨ -b^{1, 453}_1 c b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ p_452 ∨ b^{1, 453}_0 c in DIMACS: 2516 2517 2518 452 2519 0 2516 2517 2518 452 -2520 0 2516 2517 2518 452 2521 0 c -1-1 --> -2 c ( b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ b^{1, 452}_0 ∧ -p_452) -> ( b^{1, 453}_2 ∧ b^{1, 453}_1 ∧ -b^{1, 453}_0) c in CNF: c -b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ p_452 ∨ b^{1, 453}_2 c -b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ p_452 ∨ b^{1, 453}_1 c -b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ p_452 ∨ -b^{1, 453}_0 c in DIMACS: -2516 2517 -2518 452 2519 0 -2516 2517 -2518 452 2520 0 -2516 2517 -2518 452 -2521 0 c -2-1 --> break c ( b^{1, 452}_2 ∧ b^{1, 452}_1 ∧ -b^{1, 452}_0 ∧ -p_452) -> break c in CNF: c -b^{1, 452}_2 ∨ -b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ p_452 ∨ break c in DIMACS: -2516 -2517 2518 452 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 452}_2 ∧ -b^{1, 452}_1 ∧ -b^{1, 452}_0 ∧ true) c in CNF: c -b^{1, 452}_2 ∨ b^{1, 452}_1 ∨ b^{1, 452}_0 ∨ false c in DIMACS: -2516 2517 2518 0 c 3 does not represent an automaton state. c -(-b^{1, 452}_2 ∧ b^{1, 452}_1 ∧ b^{1, 452}_0 ∧ true) c in CNF: c b^{1, 452}_2 ∨ -b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ false c in DIMACS: 2516 -2517 -2518 0 c -3 does not represent an automaton state. c -( b^{1, 452}_2 ∧ b^{1, 452}_1 ∧ b^{1, 452}_0 ∧ true) c in CNF: c -b^{1, 452}_2 ∨ -b^{1, 452}_1 ∨ -b^{1, 452}_0 ∨ false c in DIMACS: -2516 -2517 -2518 0 c i = 453 c -2+1 --> -1 c ( b^{1, 453}_2 ∧ b^{1, 453}_1 ∧ -b^{1, 453}_0 ∧ p_453) -> ( b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ b^{1, 454}_0) c in CNF: c -b^{1, 453}_2 ∨ -b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ -p_453 ∨ b^{1, 454}_2 c -b^{1, 453}_2 ∨ -b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ -p_453 ∨ -b^{1, 454}_1 c -b^{1, 453}_2 ∨ -b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ -p_453 ∨ b^{1, 454}_0 c in DIMACS: -2519 -2520 2521 -453 2522 0 -2519 -2520 2521 -453 -2523 0 -2519 -2520 2521 -453 2524 0 c -1+1 --> 0 c ( b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ b^{1, 453}_0 ∧ p_453) -> (-b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ -b^{1, 454}_0) c in CNF: c -b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ -p_453 ∨ -b^{1, 454}_2 c -b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ -p_453 ∨ -b^{1, 454}_1 c -b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ -p_453 ∨ -b^{1, 454}_0 c in DIMACS: -2519 2520 -2521 -453 -2522 0 -2519 2520 -2521 -453 -2523 0 -2519 2520 -2521 -453 -2524 0 c 0+1 --> 1 c (-b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ -b^{1, 453}_0 ∧ p_453) -> (-b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ b^{1, 454}_0) c in CNF: c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ -p_453 ∨ -b^{1, 454}_2 c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ -p_453 ∨ -b^{1, 454}_1 c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ -p_453 ∨ b^{1, 454}_0 c in DIMACS: 2519 2520 2521 -453 -2522 0 2519 2520 2521 -453 -2523 0 2519 2520 2521 -453 2524 0 c 1+1 --> 2 c (-b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ b^{1, 453}_0 ∧ p_453) -> (-b^{1, 454}_2 ∧ b^{1, 454}_1 ∧ -b^{1, 454}_0) c in CNF: c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ -p_453 ∨ -b^{1, 454}_2 c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ -p_453 ∨ b^{1, 454}_1 c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ -p_453 ∨ -b^{1, 454}_0 c in DIMACS: 2519 2520 -2521 -453 -2522 0 2519 2520 -2521 -453 2523 0 2519 2520 -2521 -453 -2524 0 c 2+1 --> break c (-b^{1, 453}_2 ∧ b^{1, 453}_1 ∧ -b^{1, 453}_0 ∧ p_453) -> break c in CNF: c b^{1, 453}_2 ∨ -b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ -p_453 ∨ break c in DIMACS: 2519 -2520 2521 -453 1162 0 c 2-1 --> 1 c (-b^{1, 453}_2 ∧ b^{1, 453}_1 ∧ -b^{1, 453}_0 ∧ -p_453) -> (-b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ b^{1, 454}_0) c in CNF: c b^{1, 453}_2 ∨ -b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ p_453 ∨ -b^{1, 454}_2 c b^{1, 453}_2 ∨ -b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ p_453 ∨ -b^{1, 454}_1 c b^{1, 453}_2 ∨ -b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ p_453 ∨ b^{1, 454}_0 c in DIMACS: 2519 -2520 2521 453 -2522 0 2519 -2520 2521 453 -2523 0 2519 -2520 2521 453 2524 0 c 1-1 --> 0 c (-b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ b^{1, 453}_0 ∧ -p_453) -> (-b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ -b^{1, 454}_0) c in CNF: c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ p_453 ∨ -b^{1, 454}_2 c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ p_453 ∨ -b^{1, 454}_1 c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ p_453 ∨ -b^{1, 454}_0 c in DIMACS: 2519 2520 -2521 453 -2522 0 2519 2520 -2521 453 -2523 0 2519 2520 -2521 453 -2524 0 c 0-1 --> -1 c (-b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ -b^{1, 453}_0 ∧ -p_453) -> ( b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ b^{1, 454}_0) c in CNF: c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ p_453 ∨ b^{1, 454}_2 c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ p_453 ∨ -b^{1, 454}_1 c b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ p_453 ∨ b^{1, 454}_0 c in DIMACS: 2519 2520 2521 453 2522 0 2519 2520 2521 453 -2523 0 2519 2520 2521 453 2524 0 c -1-1 --> -2 c ( b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ b^{1, 453}_0 ∧ -p_453) -> ( b^{1, 454}_2 ∧ b^{1, 454}_1 ∧ -b^{1, 454}_0) c in CNF: c -b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ p_453 ∨ b^{1, 454}_2 c -b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ p_453 ∨ b^{1, 454}_1 c -b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ p_453 ∨ -b^{1, 454}_0 c in DIMACS: -2519 2520 -2521 453 2522 0 -2519 2520 -2521 453 2523 0 -2519 2520 -2521 453 -2524 0 c -2-1 --> break c ( b^{1, 453}_2 ∧ b^{1, 453}_1 ∧ -b^{1, 453}_0 ∧ -p_453) -> break c in CNF: c -b^{1, 453}_2 ∨ -b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ p_453 ∨ break c in DIMACS: -2519 -2520 2521 453 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 453}_2 ∧ -b^{1, 453}_1 ∧ -b^{1, 453}_0 ∧ true) c in CNF: c -b^{1, 453}_2 ∨ b^{1, 453}_1 ∨ b^{1, 453}_0 ∨ false c in DIMACS: -2519 2520 2521 0 c 3 does not represent an automaton state. c -(-b^{1, 453}_2 ∧ b^{1, 453}_1 ∧ b^{1, 453}_0 ∧ true) c in CNF: c b^{1, 453}_2 ∨ -b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ false c in DIMACS: 2519 -2520 -2521 0 c -3 does not represent an automaton state. c -( b^{1, 453}_2 ∧ b^{1, 453}_1 ∧ b^{1, 453}_0 ∧ true) c in CNF: c -b^{1, 453}_2 ∨ -b^{1, 453}_1 ∨ -b^{1, 453}_0 ∨ false c in DIMACS: -2519 -2520 -2521 0 c i = 454 c -2+1 --> -1 c ( b^{1, 454}_2 ∧ b^{1, 454}_1 ∧ -b^{1, 454}_0 ∧ p_454) -> ( b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ b^{1, 455}_0) c in CNF: c -b^{1, 454}_2 ∨ -b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ -p_454 ∨ b^{1, 455}_2 c -b^{1, 454}_2 ∨ -b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ -p_454 ∨ -b^{1, 455}_1 c -b^{1, 454}_2 ∨ -b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ -p_454 ∨ b^{1, 455}_0 c in DIMACS: -2522 -2523 2524 -454 2525 0 -2522 -2523 2524 -454 -2526 0 -2522 -2523 2524 -454 2527 0 c -1+1 --> 0 c ( b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ b^{1, 454}_0 ∧ p_454) -> (-b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ -b^{1, 455}_0) c in CNF: c -b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ -p_454 ∨ -b^{1, 455}_2 c -b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ -p_454 ∨ -b^{1, 455}_1 c -b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ -p_454 ∨ -b^{1, 455}_0 c in DIMACS: -2522 2523 -2524 -454 -2525 0 -2522 2523 -2524 -454 -2526 0 -2522 2523 -2524 -454 -2527 0 c 0+1 --> 1 c (-b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ -b^{1, 454}_0 ∧ p_454) -> (-b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ b^{1, 455}_0) c in CNF: c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ -p_454 ∨ -b^{1, 455}_2 c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ -p_454 ∨ -b^{1, 455}_1 c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ -p_454 ∨ b^{1, 455}_0 c in DIMACS: 2522 2523 2524 -454 -2525 0 2522 2523 2524 -454 -2526 0 2522 2523 2524 -454 2527 0 c 1+1 --> 2 c (-b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ b^{1, 454}_0 ∧ p_454) -> (-b^{1, 455}_2 ∧ b^{1, 455}_1 ∧ -b^{1, 455}_0) c in CNF: c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ -p_454 ∨ -b^{1, 455}_2 c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ -p_454 ∨ b^{1, 455}_1 c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ -p_454 ∨ -b^{1, 455}_0 c in DIMACS: 2522 2523 -2524 -454 -2525 0 2522 2523 -2524 -454 2526 0 2522 2523 -2524 -454 -2527 0 c 2+1 --> break c (-b^{1, 454}_2 ∧ b^{1, 454}_1 ∧ -b^{1, 454}_0 ∧ p_454) -> break c in CNF: c b^{1, 454}_2 ∨ -b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ -p_454 ∨ break c in DIMACS: 2522 -2523 2524 -454 1162 0 c 2-1 --> 1 c (-b^{1, 454}_2 ∧ b^{1, 454}_1 ∧ -b^{1, 454}_0 ∧ -p_454) -> (-b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ b^{1, 455}_0) c in CNF: c b^{1, 454}_2 ∨ -b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ p_454 ∨ -b^{1, 455}_2 c b^{1, 454}_2 ∨ -b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ p_454 ∨ -b^{1, 455}_1 c b^{1, 454}_2 ∨ -b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ p_454 ∨ b^{1, 455}_0 c in DIMACS: 2522 -2523 2524 454 -2525 0 2522 -2523 2524 454 -2526 0 2522 -2523 2524 454 2527 0 c 1-1 --> 0 c (-b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ b^{1, 454}_0 ∧ -p_454) -> (-b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ -b^{1, 455}_0) c in CNF: c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ p_454 ∨ -b^{1, 455}_2 c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ p_454 ∨ -b^{1, 455}_1 c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ p_454 ∨ -b^{1, 455}_0 c in DIMACS: 2522 2523 -2524 454 -2525 0 2522 2523 -2524 454 -2526 0 2522 2523 -2524 454 -2527 0 c 0-1 --> -1 c (-b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ -b^{1, 454}_0 ∧ -p_454) -> ( b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ b^{1, 455}_0) c in CNF: c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ p_454 ∨ b^{1, 455}_2 c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ p_454 ∨ -b^{1, 455}_1 c b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ p_454 ∨ b^{1, 455}_0 c in DIMACS: 2522 2523 2524 454 2525 0 2522 2523 2524 454 -2526 0 2522 2523 2524 454 2527 0 c -1-1 --> -2 c ( b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ b^{1, 454}_0 ∧ -p_454) -> ( b^{1, 455}_2 ∧ b^{1, 455}_1 ∧ -b^{1, 455}_0) c in CNF: c -b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ p_454 ∨ b^{1, 455}_2 c -b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ p_454 ∨ b^{1, 455}_1 c -b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ p_454 ∨ -b^{1, 455}_0 c in DIMACS: -2522 2523 -2524 454 2525 0 -2522 2523 -2524 454 2526 0 -2522 2523 -2524 454 -2527 0 c -2-1 --> break c ( b^{1, 454}_2 ∧ b^{1, 454}_1 ∧ -b^{1, 454}_0 ∧ -p_454) -> break c in CNF: c -b^{1, 454}_2 ∨ -b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ p_454 ∨ break c in DIMACS: -2522 -2523 2524 454 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 454}_2 ∧ -b^{1, 454}_1 ∧ -b^{1, 454}_0 ∧ true) c in CNF: c -b^{1, 454}_2 ∨ b^{1, 454}_1 ∨ b^{1, 454}_0 ∨ false c in DIMACS: -2522 2523 2524 0 c 3 does not represent an automaton state. c -(-b^{1, 454}_2 ∧ b^{1, 454}_1 ∧ b^{1, 454}_0 ∧ true) c in CNF: c b^{1, 454}_2 ∨ -b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ false c in DIMACS: 2522 -2523 -2524 0 c -3 does not represent an automaton state. c -( b^{1, 454}_2 ∧ b^{1, 454}_1 ∧ b^{1, 454}_0 ∧ true) c in CNF: c -b^{1, 454}_2 ∨ -b^{1, 454}_1 ∨ -b^{1, 454}_0 ∨ false c in DIMACS: -2522 -2523 -2524 0 c i = 455 c -2+1 --> -1 c ( b^{1, 455}_2 ∧ b^{1, 455}_1 ∧ -b^{1, 455}_0 ∧ p_455) -> ( b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ b^{1, 456}_0) c in CNF: c -b^{1, 455}_2 ∨ -b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ -p_455 ∨ b^{1, 456}_2 c -b^{1, 455}_2 ∨ -b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ -p_455 ∨ -b^{1, 456}_1 c -b^{1, 455}_2 ∨ -b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ -p_455 ∨ b^{1, 456}_0 c in DIMACS: -2525 -2526 2527 -455 2528 0 -2525 -2526 2527 -455 -2529 0 -2525 -2526 2527 -455 2530 0 c -1+1 --> 0 c ( b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ b^{1, 455}_0 ∧ p_455) -> (-b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ -b^{1, 456}_0) c in CNF: c -b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ -p_455 ∨ -b^{1, 456}_2 c -b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ -p_455 ∨ -b^{1, 456}_1 c -b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ -p_455 ∨ -b^{1, 456}_0 c in DIMACS: -2525 2526 -2527 -455 -2528 0 -2525 2526 -2527 -455 -2529 0 -2525 2526 -2527 -455 -2530 0 c 0+1 --> 1 c (-b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ -b^{1, 455}_0 ∧ p_455) -> (-b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ b^{1, 456}_0) c in CNF: c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ -p_455 ∨ -b^{1, 456}_2 c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ -p_455 ∨ -b^{1, 456}_1 c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ -p_455 ∨ b^{1, 456}_0 c in DIMACS: 2525 2526 2527 -455 -2528 0 2525 2526 2527 -455 -2529 0 2525 2526 2527 -455 2530 0 c 1+1 --> 2 c (-b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ b^{1, 455}_0 ∧ p_455) -> (-b^{1, 456}_2 ∧ b^{1, 456}_1 ∧ -b^{1, 456}_0) c in CNF: c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ -p_455 ∨ -b^{1, 456}_2 c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ -p_455 ∨ b^{1, 456}_1 c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ -p_455 ∨ -b^{1, 456}_0 c in DIMACS: 2525 2526 -2527 -455 -2528 0 2525 2526 -2527 -455 2529 0 2525 2526 -2527 -455 -2530 0 c 2+1 --> break c (-b^{1, 455}_2 ∧ b^{1, 455}_1 ∧ -b^{1, 455}_0 ∧ p_455) -> break c in CNF: c b^{1, 455}_2 ∨ -b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ -p_455 ∨ break c in DIMACS: 2525 -2526 2527 -455 1162 0 c 2-1 --> 1 c (-b^{1, 455}_2 ∧ b^{1, 455}_1 ∧ -b^{1, 455}_0 ∧ -p_455) -> (-b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ b^{1, 456}_0) c in CNF: c b^{1, 455}_2 ∨ -b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ p_455 ∨ -b^{1, 456}_2 c b^{1, 455}_2 ∨ -b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ p_455 ∨ -b^{1, 456}_1 c b^{1, 455}_2 ∨ -b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ p_455 ∨ b^{1, 456}_0 c in DIMACS: 2525 -2526 2527 455 -2528 0 2525 -2526 2527 455 -2529 0 2525 -2526 2527 455 2530 0 c 1-1 --> 0 c (-b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ b^{1, 455}_0 ∧ -p_455) -> (-b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ -b^{1, 456}_0) c in CNF: c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ p_455 ∨ -b^{1, 456}_2 c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ p_455 ∨ -b^{1, 456}_1 c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ p_455 ∨ -b^{1, 456}_0 c in DIMACS: 2525 2526 -2527 455 -2528 0 2525 2526 -2527 455 -2529 0 2525 2526 -2527 455 -2530 0 c 0-1 --> -1 c (-b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ -b^{1, 455}_0 ∧ -p_455) -> ( b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ b^{1, 456}_0) c in CNF: c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ p_455 ∨ b^{1, 456}_2 c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ p_455 ∨ -b^{1, 456}_1 c b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ p_455 ∨ b^{1, 456}_0 c in DIMACS: 2525 2526 2527 455 2528 0 2525 2526 2527 455 -2529 0 2525 2526 2527 455 2530 0 c -1-1 --> -2 c ( b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ b^{1, 455}_0 ∧ -p_455) -> ( b^{1, 456}_2 ∧ b^{1, 456}_1 ∧ -b^{1, 456}_0) c in CNF: c -b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ p_455 ∨ b^{1, 456}_2 c -b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ p_455 ∨ b^{1, 456}_1 c -b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ p_455 ∨ -b^{1, 456}_0 c in DIMACS: -2525 2526 -2527 455 2528 0 -2525 2526 -2527 455 2529 0 -2525 2526 -2527 455 -2530 0 c -2-1 --> break c ( b^{1, 455}_2 ∧ b^{1, 455}_1 ∧ -b^{1, 455}_0 ∧ -p_455) -> break c in CNF: c -b^{1, 455}_2 ∨ -b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ p_455 ∨ break c in DIMACS: -2525 -2526 2527 455 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 455}_2 ∧ -b^{1, 455}_1 ∧ -b^{1, 455}_0 ∧ true) c in CNF: c -b^{1, 455}_2 ∨ b^{1, 455}_1 ∨ b^{1, 455}_0 ∨ false c in DIMACS: -2525 2526 2527 0 c 3 does not represent an automaton state. c -(-b^{1, 455}_2 ∧ b^{1, 455}_1 ∧ b^{1, 455}_0 ∧ true) c in CNF: c b^{1, 455}_2 ∨ -b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ false c in DIMACS: 2525 -2526 -2527 0 c -3 does not represent an automaton state. c -( b^{1, 455}_2 ∧ b^{1, 455}_1 ∧ b^{1, 455}_0 ∧ true) c in CNF: c -b^{1, 455}_2 ∨ -b^{1, 455}_1 ∨ -b^{1, 455}_0 ∨ false c in DIMACS: -2525 -2526 -2527 0 c i = 456 c -2+1 --> -1 c ( b^{1, 456}_2 ∧ b^{1, 456}_1 ∧ -b^{1, 456}_0 ∧ p_456) -> ( b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ b^{1, 457}_0) c in CNF: c -b^{1, 456}_2 ∨ -b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ -p_456 ∨ b^{1, 457}_2 c -b^{1, 456}_2 ∨ -b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ -p_456 ∨ -b^{1, 457}_1 c -b^{1, 456}_2 ∨ -b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ -p_456 ∨ b^{1, 457}_0 c in DIMACS: -2528 -2529 2530 -456 2531 0 -2528 -2529 2530 -456 -2532 0 -2528 -2529 2530 -456 2533 0 c -1+1 --> 0 c ( b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ b^{1, 456}_0 ∧ p_456) -> (-b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ -b^{1, 457}_0) c in CNF: c -b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ -p_456 ∨ -b^{1, 457}_2 c -b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ -p_456 ∨ -b^{1, 457}_1 c -b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ -p_456 ∨ -b^{1, 457}_0 c in DIMACS: -2528 2529 -2530 -456 -2531 0 -2528 2529 -2530 -456 -2532 0 -2528 2529 -2530 -456 -2533 0 c 0+1 --> 1 c (-b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ -b^{1, 456}_0 ∧ p_456) -> (-b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ b^{1, 457}_0) c in CNF: c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ -p_456 ∨ -b^{1, 457}_2 c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ -p_456 ∨ -b^{1, 457}_1 c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ -p_456 ∨ b^{1, 457}_0 c in DIMACS: 2528 2529 2530 -456 -2531 0 2528 2529 2530 -456 -2532 0 2528 2529 2530 -456 2533 0 c 1+1 --> 2 c (-b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ b^{1, 456}_0 ∧ p_456) -> (-b^{1, 457}_2 ∧ b^{1, 457}_1 ∧ -b^{1, 457}_0) c in CNF: c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ -p_456 ∨ -b^{1, 457}_2 c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ -p_456 ∨ b^{1, 457}_1 c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ -p_456 ∨ -b^{1, 457}_0 c in DIMACS: 2528 2529 -2530 -456 -2531 0 2528 2529 -2530 -456 2532 0 2528 2529 -2530 -456 -2533 0 c 2+1 --> break c (-b^{1, 456}_2 ∧ b^{1, 456}_1 ∧ -b^{1, 456}_0 ∧ p_456) -> break c in CNF: c b^{1, 456}_2 ∨ -b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ -p_456 ∨ break c in DIMACS: 2528 -2529 2530 -456 1162 0 c 2-1 --> 1 c (-b^{1, 456}_2 ∧ b^{1, 456}_1 ∧ -b^{1, 456}_0 ∧ -p_456) -> (-b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ b^{1, 457}_0) c in CNF: c b^{1, 456}_2 ∨ -b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ p_456 ∨ -b^{1, 457}_2 c b^{1, 456}_2 ∨ -b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ p_456 ∨ -b^{1, 457}_1 c b^{1, 456}_2 ∨ -b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ p_456 ∨ b^{1, 457}_0 c in DIMACS: 2528 -2529 2530 456 -2531 0 2528 -2529 2530 456 -2532 0 2528 -2529 2530 456 2533 0 c 1-1 --> 0 c (-b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ b^{1, 456}_0 ∧ -p_456) -> (-b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ -b^{1, 457}_0) c in CNF: c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ p_456 ∨ -b^{1, 457}_2 c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ p_456 ∨ -b^{1, 457}_1 c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ p_456 ∨ -b^{1, 457}_0 c in DIMACS: 2528 2529 -2530 456 -2531 0 2528 2529 -2530 456 -2532 0 2528 2529 -2530 456 -2533 0 c 0-1 --> -1 c (-b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ -b^{1, 456}_0 ∧ -p_456) -> ( b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ b^{1, 457}_0) c in CNF: c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ p_456 ∨ b^{1, 457}_2 c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ p_456 ∨ -b^{1, 457}_1 c b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ p_456 ∨ b^{1, 457}_0 c in DIMACS: 2528 2529 2530 456 2531 0 2528 2529 2530 456 -2532 0 2528 2529 2530 456 2533 0 c -1-1 --> -2 c ( b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ b^{1, 456}_0 ∧ -p_456) -> ( b^{1, 457}_2 ∧ b^{1, 457}_1 ∧ -b^{1, 457}_0) c in CNF: c -b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ p_456 ∨ b^{1, 457}_2 c -b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ p_456 ∨ b^{1, 457}_1 c -b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ p_456 ∨ -b^{1, 457}_0 c in DIMACS: -2528 2529 -2530 456 2531 0 -2528 2529 -2530 456 2532 0 -2528 2529 -2530 456 -2533 0 c -2-1 --> break c ( b^{1, 456}_2 ∧ b^{1, 456}_1 ∧ -b^{1, 456}_0 ∧ -p_456) -> break c in CNF: c -b^{1, 456}_2 ∨ -b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ p_456 ∨ break c in DIMACS: -2528 -2529 2530 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 456}_2 ∧ -b^{1, 456}_1 ∧ -b^{1, 456}_0 ∧ true) c in CNF: c -b^{1, 456}_2 ∨ b^{1, 456}_1 ∨ b^{1, 456}_0 ∨ false c in DIMACS: -2528 2529 2530 0 c 3 does not represent an automaton state. c -(-b^{1, 456}_2 ∧ b^{1, 456}_1 ∧ b^{1, 456}_0 ∧ true) c in CNF: c b^{1, 456}_2 ∨ -b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ false c in DIMACS: 2528 -2529 -2530 0 c -3 does not represent an automaton state. c -( b^{1, 456}_2 ∧ b^{1, 456}_1 ∧ b^{1, 456}_0 ∧ true) c in CNF: c -b^{1, 456}_2 ∨ -b^{1, 456}_1 ∨ -b^{1, 456}_0 ∨ false c in DIMACS: -2528 -2529 -2530 0 c i = 457 c -2+1 --> -1 c ( b^{1, 457}_2 ∧ b^{1, 457}_1 ∧ -b^{1, 457}_0 ∧ p_457) -> ( b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ b^{1, 458}_0) c in CNF: c -b^{1, 457}_2 ∨ -b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ -p_457 ∨ b^{1, 458}_2 c -b^{1, 457}_2 ∨ -b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ -p_457 ∨ -b^{1, 458}_1 c -b^{1, 457}_2 ∨ -b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ -p_457 ∨ b^{1, 458}_0 c in DIMACS: -2531 -2532 2533 -457 2534 0 -2531 -2532 2533 -457 -2535 0 -2531 -2532 2533 -457 2536 0 c -1+1 --> 0 c ( b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ b^{1, 457}_0 ∧ p_457) -> (-b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ -b^{1, 458}_0) c in CNF: c -b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ -p_457 ∨ -b^{1, 458}_2 c -b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ -p_457 ∨ -b^{1, 458}_1 c -b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ -p_457 ∨ -b^{1, 458}_0 c in DIMACS: -2531 2532 -2533 -457 -2534 0 -2531 2532 -2533 -457 -2535 0 -2531 2532 -2533 -457 -2536 0 c 0+1 --> 1 c (-b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ -b^{1, 457}_0 ∧ p_457) -> (-b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ b^{1, 458}_0) c in CNF: c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ -p_457 ∨ -b^{1, 458}_2 c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ -p_457 ∨ -b^{1, 458}_1 c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ -p_457 ∨ b^{1, 458}_0 c in DIMACS: 2531 2532 2533 -457 -2534 0 2531 2532 2533 -457 -2535 0 2531 2532 2533 -457 2536 0 c 1+1 --> 2 c (-b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ b^{1, 457}_0 ∧ p_457) -> (-b^{1, 458}_2 ∧ b^{1, 458}_1 ∧ -b^{1, 458}_0) c in CNF: c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ -p_457 ∨ -b^{1, 458}_2 c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ -p_457 ∨ b^{1, 458}_1 c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ -p_457 ∨ -b^{1, 458}_0 c in DIMACS: 2531 2532 -2533 -457 -2534 0 2531 2532 -2533 -457 2535 0 2531 2532 -2533 -457 -2536 0 c 2+1 --> break c (-b^{1, 457}_2 ∧ b^{1, 457}_1 ∧ -b^{1, 457}_0 ∧ p_457) -> break c in CNF: c b^{1, 457}_2 ∨ -b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ -p_457 ∨ break c in DIMACS: 2531 -2532 2533 -457 1162 0 c 2-1 --> 1 c (-b^{1, 457}_2 ∧ b^{1, 457}_1 ∧ -b^{1, 457}_0 ∧ -p_457) -> (-b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ b^{1, 458}_0) c in CNF: c b^{1, 457}_2 ∨ -b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ p_457 ∨ -b^{1, 458}_2 c b^{1, 457}_2 ∨ -b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ p_457 ∨ -b^{1, 458}_1 c b^{1, 457}_2 ∨ -b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ p_457 ∨ b^{1, 458}_0 c in DIMACS: 2531 -2532 2533 457 -2534 0 2531 -2532 2533 457 -2535 0 2531 -2532 2533 457 2536 0 c 1-1 --> 0 c (-b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ b^{1, 457}_0 ∧ -p_457) -> (-b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ -b^{1, 458}_0) c in CNF: c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ p_457 ∨ -b^{1, 458}_2 c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ p_457 ∨ -b^{1, 458}_1 c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ p_457 ∨ -b^{1, 458}_0 c in DIMACS: 2531 2532 -2533 457 -2534 0 2531 2532 -2533 457 -2535 0 2531 2532 -2533 457 -2536 0 c 0-1 --> -1 c (-b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ -b^{1, 457}_0 ∧ -p_457) -> ( b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ b^{1, 458}_0) c in CNF: c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ p_457 ∨ b^{1, 458}_2 c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ p_457 ∨ -b^{1, 458}_1 c b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ p_457 ∨ b^{1, 458}_0 c in DIMACS: 2531 2532 2533 457 2534 0 2531 2532 2533 457 -2535 0 2531 2532 2533 457 2536 0 c -1-1 --> -2 c ( b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ b^{1, 457}_0 ∧ -p_457) -> ( b^{1, 458}_2 ∧ b^{1, 458}_1 ∧ -b^{1, 458}_0) c in CNF: c -b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ p_457 ∨ b^{1, 458}_2 c -b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ p_457 ∨ b^{1, 458}_1 c -b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ p_457 ∨ -b^{1, 458}_0 c in DIMACS: -2531 2532 -2533 457 2534 0 -2531 2532 -2533 457 2535 0 -2531 2532 -2533 457 -2536 0 c -2-1 --> break c ( b^{1, 457}_2 ∧ b^{1, 457}_1 ∧ -b^{1, 457}_0 ∧ -p_457) -> break c in CNF: c -b^{1, 457}_2 ∨ -b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ p_457 ∨ break c in DIMACS: -2531 -2532 2533 457 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 457}_2 ∧ -b^{1, 457}_1 ∧ -b^{1, 457}_0 ∧ true) c in CNF: c -b^{1, 457}_2 ∨ b^{1, 457}_1 ∨ b^{1, 457}_0 ∨ false c in DIMACS: -2531 2532 2533 0 c 3 does not represent an automaton state. c -(-b^{1, 457}_2 ∧ b^{1, 457}_1 ∧ b^{1, 457}_0 ∧ true) c in CNF: c b^{1, 457}_2 ∨ -b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ false c in DIMACS: 2531 -2532 -2533 0 c -3 does not represent an automaton state. c -( b^{1, 457}_2 ∧ b^{1, 457}_1 ∧ b^{1, 457}_0 ∧ true) c in CNF: c -b^{1, 457}_2 ∨ -b^{1, 457}_1 ∨ -b^{1, 457}_0 ∨ false c in DIMACS: -2531 -2532 -2533 0 c i = 458 c -2+1 --> -1 c ( b^{1, 458}_2 ∧ b^{1, 458}_1 ∧ -b^{1, 458}_0 ∧ p_458) -> ( b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ b^{1, 459}_0) c in CNF: c -b^{1, 458}_2 ∨ -b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ -p_458 ∨ b^{1, 459}_2 c -b^{1, 458}_2 ∨ -b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ -p_458 ∨ -b^{1, 459}_1 c -b^{1, 458}_2 ∨ -b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ -p_458 ∨ b^{1, 459}_0 c in DIMACS: -2534 -2535 2536 -458 2537 0 -2534 -2535 2536 -458 -2538 0 -2534 -2535 2536 -458 2539 0 c -1+1 --> 0 c ( b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ b^{1, 458}_0 ∧ p_458) -> (-b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ -b^{1, 459}_0) c in CNF: c -b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ -p_458 ∨ -b^{1, 459}_2 c -b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ -p_458 ∨ -b^{1, 459}_1 c -b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ -p_458 ∨ -b^{1, 459}_0 c in DIMACS: -2534 2535 -2536 -458 -2537 0 -2534 2535 -2536 -458 -2538 0 -2534 2535 -2536 -458 -2539 0 c 0+1 --> 1 c (-b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ -b^{1, 458}_0 ∧ p_458) -> (-b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ b^{1, 459}_0) c in CNF: c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ -p_458 ∨ -b^{1, 459}_2 c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ -p_458 ∨ -b^{1, 459}_1 c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ -p_458 ∨ b^{1, 459}_0 c in DIMACS: 2534 2535 2536 -458 -2537 0 2534 2535 2536 -458 -2538 0 2534 2535 2536 -458 2539 0 c 1+1 --> 2 c (-b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ b^{1, 458}_0 ∧ p_458) -> (-b^{1, 459}_2 ∧ b^{1, 459}_1 ∧ -b^{1, 459}_0) c in CNF: c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ -p_458 ∨ -b^{1, 459}_2 c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ -p_458 ∨ b^{1, 459}_1 c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ -p_458 ∨ -b^{1, 459}_0 c in DIMACS: 2534 2535 -2536 -458 -2537 0 2534 2535 -2536 -458 2538 0 2534 2535 -2536 -458 -2539 0 c 2+1 --> break c (-b^{1, 458}_2 ∧ b^{1, 458}_1 ∧ -b^{1, 458}_0 ∧ p_458) -> break c in CNF: c b^{1, 458}_2 ∨ -b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ -p_458 ∨ break c in DIMACS: 2534 -2535 2536 -458 1162 0 c 2-1 --> 1 c (-b^{1, 458}_2 ∧ b^{1, 458}_1 ∧ -b^{1, 458}_0 ∧ -p_458) -> (-b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ b^{1, 459}_0) c in CNF: c b^{1, 458}_2 ∨ -b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ p_458 ∨ -b^{1, 459}_2 c b^{1, 458}_2 ∨ -b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ p_458 ∨ -b^{1, 459}_1 c b^{1, 458}_2 ∨ -b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ p_458 ∨ b^{1, 459}_0 c in DIMACS: 2534 -2535 2536 458 -2537 0 2534 -2535 2536 458 -2538 0 2534 -2535 2536 458 2539 0 c 1-1 --> 0 c (-b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ b^{1, 458}_0 ∧ -p_458) -> (-b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ -b^{1, 459}_0) c in CNF: c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ p_458 ∨ -b^{1, 459}_2 c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ p_458 ∨ -b^{1, 459}_1 c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ p_458 ∨ -b^{1, 459}_0 c in DIMACS: 2534 2535 -2536 458 -2537 0 2534 2535 -2536 458 -2538 0 2534 2535 -2536 458 -2539 0 c 0-1 --> -1 c (-b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ -b^{1, 458}_0 ∧ -p_458) -> ( b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ b^{1, 459}_0) c in CNF: c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ p_458 ∨ b^{1, 459}_2 c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ p_458 ∨ -b^{1, 459}_1 c b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ p_458 ∨ b^{1, 459}_0 c in DIMACS: 2534 2535 2536 458 2537 0 2534 2535 2536 458 -2538 0 2534 2535 2536 458 2539 0 c -1-1 --> -2 c ( b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ b^{1, 458}_0 ∧ -p_458) -> ( b^{1, 459}_2 ∧ b^{1, 459}_1 ∧ -b^{1, 459}_0) c in CNF: c -b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ p_458 ∨ b^{1, 459}_2 c -b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ p_458 ∨ b^{1, 459}_1 c -b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ p_458 ∨ -b^{1, 459}_0 c in DIMACS: -2534 2535 -2536 458 2537 0 -2534 2535 -2536 458 2538 0 -2534 2535 -2536 458 -2539 0 c -2-1 --> break c ( b^{1, 458}_2 ∧ b^{1, 458}_1 ∧ -b^{1, 458}_0 ∧ -p_458) -> break c in CNF: c -b^{1, 458}_2 ∨ -b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ p_458 ∨ break c in DIMACS: -2534 -2535 2536 458 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 458}_2 ∧ -b^{1, 458}_1 ∧ -b^{1, 458}_0 ∧ true) c in CNF: c -b^{1, 458}_2 ∨ b^{1, 458}_1 ∨ b^{1, 458}_0 ∨ false c in DIMACS: -2534 2535 2536 0 c 3 does not represent an automaton state. c -(-b^{1, 458}_2 ∧ b^{1, 458}_1 ∧ b^{1, 458}_0 ∧ true) c in CNF: c b^{1, 458}_2 ∨ -b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ false c in DIMACS: 2534 -2535 -2536 0 c -3 does not represent an automaton state. c -( b^{1, 458}_2 ∧ b^{1, 458}_1 ∧ b^{1, 458}_0 ∧ true) c in CNF: c -b^{1, 458}_2 ∨ -b^{1, 458}_1 ∨ -b^{1, 458}_0 ∨ false c in DIMACS: -2534 -2535 -2536 0 c i = 459 c -2+1 --> -1 c ( b^{1, 459}_2 ∧ b^{1, 459}_1 ∧ -b^{1, 459}_0 ∧ p_459) -> ( b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ b^{1, 460}_0) c in CNF: c -b^{1, 459}_2 ∨ -b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ -p_459 ∨ b^{1, 460}_2 c -b^{1, 459}_2 ∨ -b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ -p_459 ∨ -b^{1, 460}_1 c -b^{1, 459}_2 ∨ -b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ -p_459 ∨ b^{1, 460}_0 c in DIMACS: -2537 -2538 2539 -459 2540 0 -2537 -2538 2539 -459 -2541 0 -2537 -2538 2539 -459 2542 0 c -1+1 --> 0 c ( b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ b^{1, 459}_0 ∧ p_459) -> (-b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ -b^{1, 460}_0) c in CNF: c -b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ -p_459 ∨ -b^{1, 460}_2 c -b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ -p_459 ∨ -b^{1, 460}_1 c -b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ -p_459 ∨ -b^{1, 460}_0 c in DIMACS: -2537 2538 -2539 -459 -2540 0 -2537 2538 -2539 -459 -2541 0 -2537 2538 -2539 -459 -2542 0 c 0+1 --> 1 c (-b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ -b^{1, 459}_0 ∧ p_459) -> (-b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ b^{1, 460}_0) c in CNF: c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ -p_459 ∨ -b^{1, 460}_2 c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ -p_459 ∨ -b^{1, 460}_1 c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ -p_459 ∨ b^{1, 460}_0 c in DIMACS: 2537 2538 2539 -459 -2540 0 2537 2538 2539 -459 -2541 0 2537 2538 2539 -459 2542 0 c 1+1 --> 2 c (-b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ b^{1, 459}_0 ∧ p_459) -> (-b^{1, 460}_2 ∧ b^{1, 460}_1 ∧ -b^{1, 460}_0) c in CNF: c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ -p_459 ∨ -b^{1, 460}_2 c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ -p_459 ∨ b^{1, 460}_1 c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ -p_459 ∨ -b^{1, 460}_0 c in DIMACS: 2537 2538 -2539 -459 -2540 0 2537 2538 -2539 -459 2541 0 2537 2538 -2539 -459 -2542 0 c 2+1 --> break c (-b^{1, 459}_2 ∧ b^{1, 459}_1 ∧ -b^{1, 459}_0 ∧ p_459) -> break c in CNF: c b^{1, 459}_2 ∨ -b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ -p_459 ∨ break c in DIMACS: 2537 -2538 2539 -459 1162 0 c 2-1 --> 1 c (-b^{1, 459}_2 ∧ b^{1, 459}_1 ∧ -b^{1, 459}_0 ∧ -p_459) -> (-b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ b^{1, 460}_0) c in CNF: c b^{1, 459}_2 ∨ -b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ p_459 ∨ -b^{1, 460}_2 c b^{1, 459}_2 ∨ -b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ p_459 ∨ -b^{1, 460}_1 c b^{1, 459}_2 ∨ -b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ p_459 ∨ b^{1, 460}_0 c in DIMACS: 2537 -2538 2539 459 -2540 0 2537 -2538 2539 459 -2541 0 2537 -2538 2539 459 2542 0 c 1-1 --> 0 c (-b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ b^{1, 459}_0 ∧ -p_459) -> (-b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ -b^{1, 460}_0) c in CNF: c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ p_459 ∨ -b^{1, 460}_2 c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ p_459 ∨ -b^{1, 460}_1 c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ p_459 ∨ -b^{1, 460}_0 c in DIMACS: 2537 2538 -2539 459 -2540 0 2537 2538 -2539 459 -2541 0 2537 2538 -2539 459 -2542 0 c 0-1 --> -1 c (-b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ -b^{1, 459}_0 ∧ -p_459) -> ( b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ b^{1, 460}_0) c in CNF: c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ p_459 ∨ b^{1, 460}_2 c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ p_459 ∨ -b^{1, 460}_1 c b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ p_459 ∨ b^{1, 460}_0 c in DIMACS: 2537 2538 2539 459 2540 0 2537 2538 2539 459 -2541 0 2537 2538 2539 459 2542 0 c -1-1 --> -2 c ( b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ b^{1, 459}_0 ∧ -p_459) -> ( b^{1, 460}_2 ∧ b^{1, 460}_1 ∧ -b^{1, 460}_0) c in CNF: c -b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ p_459 ∨ b^{1, 460}_2 c -b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ p_459 ∨ b^{1, 460}_1 c -b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ p_459 ∨ -b^{1, 460}_0 c in DIMACS: -2537 2538 -2539 459 2540 0 -2537 2538 -2539 459 2541 0 -2537 2538 -2539 459 -2542 0 c -2-1 --> break c ( b^{1, 459}_2 ∧ b^{1, 459}_1 ∧ -b^{1, 459}_0 ∧ -p_459) -> break c in CNF: c -b^{1, 459}_2 ∨ -b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ p_459 ∨ break c in DIMACS: -2537 -2538 2539 459 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 459}_2 ∧ -b^{1, 459}_1 ∧ -b^{1, 459}_0 ∧ true) c in CNF: c -b^{1, 459}_2 ∨ b^{1, 459}_1 ∨ b^{1, 459}_0 ∨ false c in DIMACS: -2537 2538 2539 0 c 3 does not represent an automaton state. c -(-b^{1, 459}_2 ∧ b^{1, 459}_1 ∧ b^{1, 459}_0 ∧ true) c in CNF: c b^{1, 459}_2 ∨ -b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ false c in DIMACS: 2537 -2538 -2539 0 c -3 does not represent an automaton state. c -( b^{1, 459}_2 ∧ b^{1, 459}_1 ∧ b^{1, 459}_0 ∧ true) c in CNF: c -b^{1, 459}_2 ∨ -b^{1, 459}_1 ∨ -b^{1, 459}_0 ∨ false c in DIMACS: -2537 -2538 -2539 0 c i = 460 c -2+1 --> -1 c ( b^{1, 460}_2 ∧ b^{1, 460}_1 ∧ -b^{1, 460}_0 ∧ p_460) -> ( b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ b^{1, 461}_0) c in CNF: c -b^{1, 460}_2 ∨ -b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ -p_460 ∨ b^{1, 461}_2 c -b^{1, 460}_2 ∨ -b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ -p_460 ∨ -b^{1, 461}_1 c -b^{1, 460}_2 ∨ -b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ -p_460 ∨ b^{1, 461}_0 c in DIMACS: -2540 -2541 2542 -460 2543 0 -2540 -2541 2542 -460 -2544 0 -2540 -2541 2542 -460 2545 0 c -1+1 --> 0 c ( b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ b^{1, 460}_0 ∧ p_460) -> (-b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ -b^{1, 461}_0) c in CNF: c -b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ -p_460 ∨ -b^{1, 461}_2 c -b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ -p_460 ∨ -b^{1, 461}_1 c -b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ -p_460 ∨ -b^{1, 461}_0 c in DIMACS: -2540 2541 -2542 -460 -2543 0 -2540 2541 -2542 -460 -2544 0 -2540 2541 -2542 -460 -2545 0 c 0+1 --> 1 c (-b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ -b^{1, 460}_0 ∧ p_460) -> (-b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ b^{1, 461}_0) c in CNF: c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ -p_460 ∨ -b^{1, 461}_2 c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ -p_460 ∨ -b^{1, 461}_1 c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ -p_460 ∨ b^{1, 461}_0 c in DIMACS: 2540 2541 2542 -460 -2543 0 2540 2541 2542 -460 -2544 0 2540 2541 2542 -460 2545 0 c 1+1 --> 2 c (-b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ b^{1, 460}_0 ∧ p_460) -> (-b^{1, 461}_2 ∧ b^{1, 461}_1 ∧ -b^{1, 461}_0) c in CNF: c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ -p_460 ∨ -b^{1, 461}_2 c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ -p_460 ∨ b^{1, 461}_1 c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ -p_460 ∨ -b^{1, 461}_0 c in DIMACS: 2540 2541 -2542 -460 -2543 0 2540 2541 -2542 -460 2544 0 2540 2541 -2542 -460 -2545 0 c 2+1 --> break c (-b^{1, 460}_2 ∧ b^{1, 460}_1 ∧ -b^{1, 460}_0 ∧ p_460) -> break c in CNF: c b^{1, 460}_2 ∨ -b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ -p_460 ∨ break c in DIMACS: 2540 -2541 2542 -460 1162 0 c 2-1 --> 1 c (-b^{1, 460}_2 ∧ b^{1, 460}_1 ∧ -b^{1, 460}_0 ∧ -p_460) -> (-b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ b^{1, 461}_0) c in CNF: c b^{1, 460}_2 ∨ -b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ p_460 ∨ -b^{1, 461}_2 c b^{1, 460}_2 ∨ -b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ p_460 ∨ -b^{1, 461}_1 c b^{1, 460}_2 ∨ -b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ p_460 ∨ b^{1, 461}_0 c in DIMACS: 2540 -2541 2542 460 -2543 0 2540 -2541 2542 460 -2544 0 2540 -2541 2542 460 2545 0 c 1-1 --> 0 c (-b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ b^{1, 460}_0 ∧ -p_460) -> (-b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ -b^{1, 461}_0) c in CNF: c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ p_460 ∨ -b^{1, 461}_2 c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ p_460 ∨ -b^{1, 461}_1 c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ p_460 ∨ -b^{1, 461}_0 c in DIMACS: 2540 2541 -2542 460 -2543 0 2540 2541 -2542 460 -2544 0 2540 2541 -2542 460 -2545 0 c 0-1 --> -1 c (-b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ -b^{1, 460}_0 ∧ -p_460) -> ( b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ b^{1, 461}_0) c in CNF: c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ p_460 ∨ b^{1, 461}_2 c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ p_460 ∨ -b^{1, 461}_1 c b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ p_460 ∨ b^{1, 461}_0 c in DIMACS: 2540 2541 2542 460 2543 0 2540 2541 2542 460 -2544 0 2540 2541 2542 460 2545 0 c -1-1 --> -2 c ( b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ b^{1, 460}_0 ∧ -p_460) -> ( b^{1, 461}_2 ∧ b^{1, 461}_1 ∧ -b^{1, 461}_0) c in CNF: c -b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ p_460 ∨ b^{1, 461}_2 c -b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ p_460 ∨ b^{1, 461}_1 c -b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ p_460 ∨ -b^{1, 461}_0 c in DIMACS: -2540 2541 -2542 460 2543 0 -2540 2541 -2542 460 2544 0 -2540 2541 -2542 460 -2545 0 c -2-1 --> break c ( b^{1, 460}_2 ∧ b^{1, 460}_1 ∧ -b^{1, 460}_0 ∧ -p_460) -> break c in CNF: c -b^{1, 460}_2 ∨ -b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ p_460 ∨ break c in DIMACS: -2540 -2541 2542 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 460}_2 ∧ -b^{1, 460}_1 ∧ -b^{1, 460}_0 ∧ true) c in CNF: c -b^{1, 460}_2 ∨ b^{1, 460}_1 ∨ b^{1, 460}_0 ∨ false c in DIMACS: -2540 2541 2542 0 c 3 does not represent an automaton state. c -(-b^{1, 460}_2 ∧ b^{1, 460}_1 ∧ b^{1, 460}_0 ∧ true) c in CNF: c b^{1, 460}_2 ∨ -b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ false c in DIMACS: 2540 -2541 -2542 0 c -3 does not represent an automaton state. c -( b^{1, 460}_2 ∧ b^{1, 460}_1 ∧ b^{1, 460}_0 ∧ true) c in CNF: c -b^{1, 460}_2 ∨ -b^{1, 460}_1 ∨ -b^{1, 460}_0 ∨ false c in DIMACS: -2540 -2541 -2542 0 c i = 461 c -2+1 --> -1 c ( b^{1, 461}_2 ∧ b^{1, 461}_1 ∧ -b^{1, 461}_0 ∧ p_461) -> ( b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ b^{1, 462}_0) c in CNF: c -b^{1, 461}_2 ∨ -b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ -p_461 ∨ b^{1, 462}_2 c -b^{1, 461}_2 ∨ -b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ -p_461 ∨ -b^{1, 462}_1 c -b^{1, 461}_2 ∨ -b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ -p_461 ∨ b^{1, 462}_0 c in DIMACS: -2543 -2544 2545 -461 2546 0 -2543 -2544 2545 -461 -2547 0 -2543 -2544 2545 -461 2548 0 c -1+1 --> 0 c ( b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ b^{1, 461}_0 ∧ p_461) -> (-b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ -b^{1, 462}_0) c in CNF: c -b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ -p_461 ∨ -b^{1, 462}_2 c -b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ -p_461 ∨ -b^{1, 462}_1 c -b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ -p_461 ∨ -b^{1, 462}_0 c in DIMACS: -2543 2544 -2545 -461 -2546 0 -2543 2544 -2545 -461 -2547 0 -2543 2544 -2545 -461 -2548 0 c 0+1 --> 1 c (-b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ -b^{1, 461}_0 ∧ p_461) -> (-b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ b^{1, 462}_0) c in CNF: c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ -p_461 ∨ -b^{1, 462}_2 c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ -p_461 ∨ -b^{1, 462}_1 c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ -p_461 ∨ b^{1, 462}_0 c in DIMACS: 2543 2544 2545 -461 -2546 0 2543 2544 2545 -461 -2547 0 2543 2544 2545 -461 2548 0 c 1+1 --> 2 c (-b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ b^{1, 461}_0 ∧ p_461) -> (-b^{1, 462}_2 ∧ b^{1, 462}_1 ∧ -b^{1, 462}_0) c in CNF: c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ -p_461 ∨ -b^{1, 462}_2 c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ -p_461 ∨ b^{1, 462}_1 c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ -p_461 ∨ -b^{1, 462}_0 c in DIMACS: 2543 2544 -2545 -461 -2546 0 2543 2544 -2545 -461 2547 0 2543 2544 -2545 -461 -2548 0 c 2+1 --> break c (-b^{1, 461}_2 ∧ b^{1, 461}_1 ∧ -b^{1, 461}_0 ∧ p_461) -> break c in CNF: c b^{1, 461}_2 ∨ -b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ -p_461 ∨ break c in DIMACS: 2543 -2544 2545 -461 1162 0 c 2-1 --> 1 c (-b^{1, 461}_2 ∧ b^{1, 461}_1 ∧ -b^{1, 461}_0 ∧ -p_461) -> (-b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ b^{1, 462}_0) c in CNF: c b^{1, 461}_2 ∨ -b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ p_461 ∨ -b^{1, 462}_2 c b^{1, 461}_2 ∨ -b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ p_461 ∨ -b^{1, 462}_1 c b^{1, 461}_2 ∨ -b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ p_461 ∨ b^{1, 462}_0 c in DIMACS: 2543 -2544 2545 461 -2546 0 2543 -2544 2545 461 -2547 0 2543 -2544 2545 461 2548 0 c 1-1 --> 0 c (-b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ b^{1, 461}_0 ∧ -p_461) -> (-b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ -b^{1, 462}_0) c in CNF: c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ p_461 ∨ -b^{1, 462}_2 c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ p_461 ∨ -b^{1, 462}_1 c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ p_461 ∨ -b^{1, 462}_0 c in DIMACS: 2543 2544 -2545 461 -2546 0 2543 2544 -2545 461 -2547 0 2543 2544 -2545 461 -2548 0 c 0-1 --> -1 c (-b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ -b^{1, 461}_0 ∧ -p_461) -> ( b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ b^{1, 462}_0) c in CNF: c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ p_461 ∨ b^{1, 462}_2 c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ p_461 ∨ -b^{1, 462}_1 c b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ p_461 ∨ b^{1, 462}_0 c in DIMACS: 2543 2544 2545 461 2546 0 2543 2544 2545 461 -2547 0 2543 2544 2545 461 2548 0 c -1-1 --> -2 c ( b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ b^{1, 461}_0 ∧ -p_461) -> ( b^{1, 462}_2 ∧ b^{1, 462}_1 ∧ -b^{1, 462}_0) c in CNF: c -b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ p_461 ∨ b^{1, 462}_2 c -b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ p_461 ∨ b^{1, 462}_1 c -b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ p_461 ∨ -b^{1, 462}_0 c in DIMACS: -2543 2544 -2545 461 2546 0 -2543 2544 -2545 461 2547 0 -2543 2544 -2545 461 -2548 0 c -2-1 --> break c ( b^{1, 461}_2 ∧ b^{1, 461}_1 ∧ -b^{1, 461}_0 ∧ -p_461) -> break c in CNF: c -b^{1, 461}_2 ∨ -b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ p_461 ∨ break c in DIMACS: -2543 -2544 2545 461 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 461}_2 ∧ -b^{1, 461}_1 ∧ -b^{1, 461}_0 ∧ true) c in CNF: c -b^{1, 461}_2 ∨ b^{1, 461}_1 ∨ b^{1, 461}_0 ∨ false c in DIMACS: -2543 2544 2545 0 c 3 does not represent an automaton state. c -(-b^{1, 461}_2 ∧ b^{1, 461}_1 ∧ b^{1, 461}_0 ∧ true) c in CNF: c b^{1, 461}_2 ∨ -b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ false c in DIMACS: 2543 -2544 -2545 0 c -3 does not represent an automaton state. c -( b^{1, 461}_2 ∧ b^{1, 461}_1 ∧ b^{1, 461}_0 ∧ true) c in CNF: c -b^{1, 461}_2 ∨ -b^{1, 461}_1 ∨ -b^{1, 461}_0 ∨ false c in DIMACS: -2543 -2544 -2545 0 c i = 462 c -2+1 --> -1 c ( b^{1, 462}_2 ∧ b^{1, 462}_1 ∧ -b^{1, 462}_0 ∧ p_462) -> ( b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ b^{1, 463}_0) c in CNF: c -b^{1, 462}_2 ∨ -b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ -p_462 ∨ b^{1, 463}_2 c -b^{1, 462}_2 ∨ -b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ -p_462 ∨ -b^{1, 463}_1 c -b^{1, 462}_2 ∨ -b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ -p_462 ∨ b^{1, 463}_0 c in DIMACS: -2546 -2547 2548 -462 2549 0 -2546 -2547 2548 -462 -2550 0 -2546 -2547 2548 -462 2551 0 c -1+1 --> 0 c ( b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ b^{1, 462}_0 ∧ p_462) -> (-b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ -b^{1, 463}_0) c in CNF: c -b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ -p_462 ∨ -b^{1, 463}_2 c -b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ -p_462 ∨ -b^{1, 463}_1 c -b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ -p_462 ∨ -b^{1, 463}_0 c in DIMACS: -2546 2547 -2548 -462 -2549 0 -2546 2547 -2548 -462 -2550 0 -2546 2547 -2548 -462 -2551 0 c 0+1 --> 1 c (-b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ -b^{1, 462}_0 ∧ p_462) -> (-b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ b^{1, 463}_0) c in CNF: c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ -p_462 ∨ -b^{1, 463}_2 c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ -p_462 ∨ -b^{1, 463}_1 c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ -p_462 ∨ b^{1, 463}_0 c in DIMACS: 2546 2547 2548 -462 -2549 0 2546 2547 2548 -462 -2550 0 2546 2547 2548 -462 2551 0 c 1+1 --> 2 c (-b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ b^{1, 462}_0 ∧ p_462) -> (-b^{1, 463}_2 ∧ b^{1, 463}_1 ∧ -b^{1, 463}_0) c in CNF: c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ -p_462 ∨ -b^{1, 463}_2 c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ -p_462 ∨ b^{1, 463}_1 c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ -p_462 ∨ -b^{1, 463}_0 c in DIMACS: 2546 2547 -2548 -462 -2549 0 2546 2547 -2548 -462 2550 0 2546 2547 -2548 -462 -2551 0 c 2+1 --> break c (-b^{1, 462}_2 ∧ b^{1, 462}_1 ∧ -b^{1, 462}_0 ∧ p_462) -> break c in CNF: c b^{1, 462}_2 ∨ -b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ -p_462 ∨ break c in DIMACS: 2546 -2547 2548 -462 1162 0 c 2-1 --> 1 c (-b^{1, 462}_2 ∧ b^{1, 462}_1 ∧ -b^{1, 462}_0 ∧ -p_462) -> (-b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ b^{1, 463}_0) c in CNF: c b^{1, 462}_2 ∨ -b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ p_462 ∨ -b^{1, 463}_2 c b^{1, 462}_2 ∨ -b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ p_462 ∨ -b^{1, 463}_1 c b^{1, 462}_2 ∨ -b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ p_462 ∨ b^{1, 463}_0 c in DIMACS: 2546 -2547 2548 462 -2549 0 2546 -2547 2548 462 -2550 0 2546 -2547 2548 462 2551 0 c 1-1 --> 0 c (-b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ b^{1, 462}_0 ∧ -p_462) -> (-b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ -b^{1, 463}_0) c in CNF: c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ p_462 ∨ -b^{1, 463}_2 c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ p_462 ∨ -b^{1, 463}_1 c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ p_462 ∨ -b^{1, 463}_0 c in DIMACS: 2546 2547 -2548 462 -2549 0 2546 2547 -2548 462 -2550 0 2546 2547 -2548 462 -2551 0 c 0-1 --> -1 c (-b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ -b^{1, 462}_0 ∧ -p_462) -> ( b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ b^{1, 463}_0) c in CNF: c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ p_462 ∨ b^{1, 463}_2 c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ p_462 ∨ -b^{1, 463}_1 c b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ p_462 ∨ b^{1, 463}_0 c in DIMACS: 2546 2547 2548 462 2549 0 2546 2547 2548 462 -2550 0 2546 2547 2548 462 2551 0 c -1-1 --> -2 c ( b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ b^{1, 462}_0 ∧ -p_462) -> ( b^{1, 463}_2 ∧ b^{1, 463}_1 ∧ -b^{1, 463}_0) c in CNF: c -b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ p_462 ∨ b^{1, 463}_2 c -b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ p_462 ∨ b^{1, 463}_1 c -b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ p_462 ∨ -b^{1, 463}_0 c in DIMACS: -2546 2547 -2548 462 2549 0 -2546 2547 -2548 462 2550 0 -2546 2547 -2548 462 -2551 0 c -2-1 --> break c ( b^{1, 462}_2 ∧ b^{1, 462}_1 ∧ -b^{1, 462}_0 ∧ -p_462) -> break c in CNF: c -b^{1, 462}_2 ∨ -b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ p_462 ∨ break c in DIMACS: -2546 -2547 2548 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 462}_2 ∧ -b^{1, 462}_1 ∧ -b^{1, 462}_0 ∧ true) c in CNF: c -b^{1, 462}_2 ∨ b^{1, 462}_1 ∨ b^{1, 462}_0 ∨ false c in DIMACS: -2546 2547 2548 0 c 3 does not represent an automaton state. c -(-b^{1, 462}_2 ∧ b^{1, 462}_1 ∧ b^{1, 462}_0 ∧ true) c in CNF: c b^{1, 462}_2 ∨ -b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ false c in DIMACS: 2546 -2547 -2548 0 c -3 does not represent an automaton state. c -( b^{1, 462}_2 ∧ b^{1, 462}_1 ∧ b^{1, 462}_0 ∧ true) c in CNF: c -b^{1, 462}_2 ∨ -b^{1, 462}_1 ∨ -b^{1, 462}_0 ∨ false c in DIMACS: -2546 -2547 -2548 0 c i = 463 c -2+1 --> -1 c ( b^{1, 463}_2 ∧ b^{1, 463}_1 ∧ -b^{1, 463}_0 ∧ p_463) -> ( b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ b^{1, 464}_0) c in CNF: c -b^{1, 463}_2 ∨ -b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ -p_463 ∨ b^{1, 464}_2 c -b^{1, 463}_2 ∨ -b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ -p_463 ∨ -b^{1, 464}_1 c -b^{1, 463}_2 ∨ -b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ -p_463 ∨ b^{1, 464}_0 c in DIMACS: -2549 -2550 2551 -463 2552 0 -2549 -2550 2551 -463 -2553 0 -2549 -2550 2551 -463 2554 0 c -1+1 --> 0 c ( b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ b^{1, 463}_0 ∧ p_463) -> (-b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ -b^{1, 464}_0) c in CNF: c -b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ -p_463 ∨ -b^{1, 464}_2 c -b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ -p_463 ∨ -b^{1, 464}_1 c -b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ -p_463 ∨ -b^{1, 464}_0 c in DIMACS: -2549 2550 -2551 -463 -2552 0 -2549 2550 -2551 -463 -2553 0 -2549 2550 -2551 -463 -2554 0 c 0+1 --> 1 c (-b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ -b^{1, 463}_0 ∧ p_463) -> (-b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ b^{1, 464}_0) c in CNF: c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ -p_463 ∨ -b^{1, 464}_2 c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ -p_463 ∨ -b^{1, 464}_1 c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ -p_463 ∨ b^{1, 464}_0 c in DIMACS: 2549 2550 2551 -463 -2552 0 2549 2550 2551 -463 -2553 0 2549 2550 2551 -463 2554 0 c 1+1 --> 2 c (-b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ b^{1, 463}_0 ∧ p_463) -> (-b^{1, 464}_2 ∧ b^{1, 464}_1 ∧ -b^{1, 464}_0) c in CNF: c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ -p_463 ∨ -b^{1, 464}_2 c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ -p_463 ∨ b^{1, 464}_1 c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ -p_463 ∨ -b^{1, 464}_0 c in DIMACS: 2549 2550 -2551 -463 -2552 0 2549 2550 -2551 -463 2553 0 2549 2550 -2551 -463 -2554 0 c 2+1 --> break c (-b^{1, 463}_2 ∧ b^{1, 463}_1 ∧ -b^{1, 463}_0 ∧ p_463) -> break c in CNF: c b^{1, 463}_2 ∨ -b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ -p_463 ∨ break c in DIMACS: 2549 -2550 2551 -463 1162 0 c 2-1 --> 1 c (-b^{1, 463}_2 ∧ b^{1, 463}_1 ∧ -b^{1, 463}_0 ∧ -p_463) -> (-b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ b^{1, 464}_0) c in CNF: c b^{1, 463}_2 ∨ -b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ p_463 ∨ -b^{1, 464}_2 c b^{1, 463}_2 ∨ -b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ p_463 ∨ -b^{1, 464}_1 c b^{1, 463}_2 ∨ -b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ p_463 ∨ b^{1, 464}_0 c in DIMACS: 2549 -2550 2551 463 -2552 0 2549 -2550 2551 463 -2553 0 2549 -2550 2551 463 2554 0 c 1-1 --> 0 c (-b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ b^{1, 463}_0 ∧ -p_463) -> (-b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ -b^{1, 464}_0) c in CNF: c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ p_463 ∨ -b^{1, 464}_2 c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ p_463 ∨ -b^{1, 464}_1 c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ p_463 ∨ -b^{1, 464}_0 c in DIMACS: 2549 2550 -2551 463 -2552 0 2549 2550 -2551 463 -2553 0 2549 2550 -2551 463 -2554 0 c 0-1 --> -1 c (-b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ -b^{1, 463}_0 ∧ -p_463) -> ( b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ b^{1, 464}_0) c in CNF: c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ p_463 ∨ b^{1, 464}_2 c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ p_463 ∨ -b^{1, 464}_1 c b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ p_463 ∨ b^{1, 464}_0 c in DIMACS: 2549 2550 2551 463 2552 0 2549 2550 2551 463 -2553 0 2549 2550 2551 463 2554 0 c -1-1 --> -2 c ( b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ b^{1, 463}_0 ∧ -p_463) -> ( b^{1, 464}_2 ∧ b^{1, 464}_1 ∧ -b^{1, 464}_0) c in CNF: c -b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ p_463 ∨ b^{1, 464}_2 c -b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ p_463 ∨ b^{1, 464}_1 c -b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ p_463 ∨ -b^{1, 464}_0 c in DIMACS: -2549 2550 -2551 463 2552 0 -2549 2550 -2551 463 2553 0 -2549 2550 -2551 463 -2554 0 c -2-1 --> break c ( b^{1, 463}_2 ∧ b^{1, 463}_1 ∧ -b^{1, 463}_0 ∧ -p_463) -> break c in CNF: c -b^{1, 463}_2 ∨ -b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ p_463 ∨ break c in DIMACS: -2549 -2550 2551 463 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 463}_2 ∧ -b^{1, 463}_1 ∧ -b^{1, 463}_0 ∧ true) c in CNF: c -b^{1, 463}_2 ∨ b^{1, 463}_1 ∨ b^{1, 463}_0 ∨ false c in DIMACS: -2549 2550 2551 0 c 3 does not represent an automaton state. c -(-b^{1, 463}_2 ∧ b^{1, 463}_1 ∧ b^{1, 463}_0 ∧ true) c in CNF: c b^{1, 463}_2 ∨ -b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ false c in DIMACS: 2549 -2550 -2551 0 c -3 does not represent an automaton state. c -( b^{1, 463}_2 ∧ b^{1, 463}_1 ∧ b^{1, 463}_0 ∧ true) c in CNF: c -b^{1, 463}_2 ∨ -b^{1, 463}_1 ∨ -b^{1, 463}_0 ∨ false c in DIMACS: -2549 -2550 -2551 0 c i = 464 c -2+1 --> -1 c ( b^{1, 464}_2 ∧ b^{1, 464}_1 ∧ -b^{1, 464}_0 ∧ p_464) -> ( b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ b^{1, 465}_0) c in CNF: c -b^{1, 464}_2 ∨ -b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ -p_464 ∨ b^{1, 465}_2 c -b^{1, 464}_2 ∨ -b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ -p_464 ∨ -b^{1, 465}_1 c -b^{1, 464}_2 ∨ -b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ -p_464 ∨ b^{1, 465}_0 c in DIMACS: -2552 -2553 2554 -464 2555 0 -2552 -2553 2554 -464 -2556 0 -2552 -2553 2554 -464 2557 0 c -1+1 --> 0 c ( b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ b^{1, 464}_0 ∧ p_464) -> (-b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ -b^{1, 465}_0) c in CNF: c -b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ -p_464 ∨ -b^{1, 465}_2 c -b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ -p_464 ∨ -b^{1, 465}_1 c -b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ -p_464 ∨ -b^{1, 465}_0 c in DIMACS: -2552 2553 -2554 -464 -2555 0 -2552 2553 -2554 -464 -2556 0 -2552 2553 -2554 -464 -2557 0 c 0+1 --> 1 c (-b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ -b^{1, 464}_0 ∧ p_464) -> (-b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ b^{1, 465}_0) c in CNF: c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ -p_464 ∨ -b^{1, 465}_2 c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ -p_464 ∨ -b^{1, 465}_1 c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ -p_464 ∨ b^{1, 465}_0 c in DIMACS: 2552 2553 2554 -464 -2555 0 2552 2553 2554 -464 -2556 0 2552 2553 2554 -464 2557 0 c 1+1 --> 2 c (-b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ b^{1, 464}_0 ∧ p_464) -> (-b^{1, 465}_2 ∧ b^{1, 465}_1 ∧ -b^{1, 465}_0) c in CNF: c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ -p_464 ∨ -b^{1, 465}_2 c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ -p_464 ∨ b^{1, 465}_1 c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ -p_464 ∨ -b^{1, 465}_0 c in DIMACS: 2552 2553 -2554 -464 -2555 0 2552 2553 -2554 -464 2556 0 2552 2553 -2554 -464 -2557 0 c 2+1 --> break c (-b^{1, 464}_2 ∧ b^{1, 464}_1 ∧ -b^{1, 464}_0 ∧ p_464) -> break c in CNF: c b^{1, 464}_2 ∨ -b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ -p_464 ∨ break c in DIMACS: 2552 -2553 2554 -464 1162 0 c 2-1 --> 1 c (-b^{1, 464}_2 ∧ b^{1, 464}_1 ∧ -b^{1, 464}_0 ∧ -p_464) -> (-b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ b^{1, 465}_0) c in CNF: c b^{1, 464}_2 ∨ -b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ p_464 ∨ -b^{1, 465}_2 c b^{1, 464}_2 ∨ -b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ p_464 ∨ -b^{1, 465}_1 c b^{1, 464}_2 ∨ -b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ p_464 ∨ b^{1, 465}_0 c in DIMACS: 2552 -2553 2554 464 -2555 0 2552 -2553 2554 464 -2556 0 2552 -2553 2554 464 2557 0 c 1-1 --> 0 c (-b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ b^{1, 464}_0 ∧ -p_464) -> (-b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ -b^{1, 465}_0) c in CNF: c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ p_464 ∨ -b^{1, 465}_2 c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ p_464 ∨ -b^{1, 465}_1 c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ p_464 ∨ -b^{1, 465}_0 c in DIMACS: 2552 2553 -2554 464 -2555 0 2552 2553 -2554 464 -2556 0 2552 2553 -2554 464 -2557 0 c 0-1 --> -1 c (-b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ -b^{1, 464}_0 ∧ -p_464) -> ( b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ b^{1, 465}_0) c in CNF: c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ p_464 ∨ b^{1, 465}_2 c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ p_464 ∨ -b^{1, 465}_1 c b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ p_464 ∨ b^{1, 465}_0 c in DIMACS: 2552 2553 2554 464 2555 0 2552 2553 2554 464 -2556 0 2552 2553 2554 464 2557 0 c -1-1 --> -2 c ( b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ b^{1, 464}_0 ∧ -p_464) -> ( b^{1, 465}_2 ∧ b^{1, 465}_1 ∧ -b^{1, 465}_0) c in CNF: c -b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ p_464 ∨ b^{1, 465}_2 c -b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ p_464 ∨ b^{1, 465}_1 c -b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ p_464 ∨ -b^{1, 465}_0 c in DIMACS: -2552 2553 -2554 464 2555 0 -2552 2553 -2554 464 2556 0 -2552 2553 -2554 464 -2557 0 c -2-1 --> break c ( b^{1, 464}_2 ∧ b^{1, 464}_1 ∧ -b^{1, 464}_0 ∧ -p_464) -> break c in CNF: c -b^{1, 464}_2 ∨ -b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ p_464 ∨ break c in DIMACS: -2552 -2553 2554 464 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 464}_2 ∧ -b^{1, 464}_1 ∧ -b^{1, 464}_0 ∧ true) c in CNF: c -b^{1, 464}_2 ∨ b^{1, 464}_1 ∨ b^{1, 464}_0 ∨ false c in DIMACS: -2552 2553 2554 0 c 3 does not represent an automaton state. c -(-b^{1, 464}_2 ∧ b^{1, 464}_1 ∧ b^{1, 464}_0 ∧ true) c in CNF: c b^{1, 464}_2 ∨ -b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ false c in DIMACS: 2552 -2553 -2554 0 c -3 does not represent an automaton state. c -( b^{1, 464}_2 ∧ b^{1, 464}_1 ∧ b^{1, 464}_0 ∧ true) c in CNF: c -b^{1, 464}_2 ∨ -b^{1, 464}_1 ∨ -b^{1, 464}_0 ∨ false c in DIMACS: -2552 -2553 -2554 0 c i = 465 c -2+1 --> -1 c ( b^{1, 465}_2 ∧ b^{1, 465}_1 ∧ -b^{1, 465}_0 ∧ p_465) -> ( b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ b^{1, 466}_0) c in CNF: c -b^{1, 465}_2 ∨ -b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ -p_465 ∨ b^{1, 466}_2 c -b^{1, 465}_2 ∨ -b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ -p_465 ∨ -b^{1, 466}_1 c -b^{1, 465}_2 ∨ -b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ -p_465 ∨ b^{1, 466}_0 c in DIMACS: -2555 -2556 2557 -465 2558 0 -2555 -2556 2557 -465 -2559 0 -2555 -2556 2557 -465 2560 0 c -1+1 --> 0 c ( b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ b^{1, 465}_0 ∧ p_465) -> (-b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ -b^{1, 466}_0) c in CNF: c -b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ -p_465 ∨ -b^{1, 466}_2 c -b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ -p_465 ∨ -b^{1, 466}_1 c -b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ -p_465 ∨ -b^{1, 466}_0 c in DIMACS: -2555 2556 -2557 -465 -2558 0 -2555 2556 -2557 -465 -2559 0 -2555 2556 -2557 -465 -2560 0 c 0+1 --> 1 c (-b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ -b^{1, 465}_0 ∧ p_465) -> (-b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ b^{1, 466}_0) c in CNF: c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ -p_465 ∨ -b^{1, 466}_2 c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ -p_465 ∨ -b^{1, 466}_1 c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ -p_465 ∨ b^{1, 466}_0 c in DIMACS: 2555 2556 2557 -465 -2558 0 2555 2556 2557 -465 -2559 0 2555 2556 2557 -465 2560 0 c 1+1 --> 2 c (-b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ b^{1, 465}_0 ∧ p_465) -> (-b^{1, 466}_2 ∧ b^{1, 466}_1 ∧ -b^{1, 466}_0) c in CNF: c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ -p_465 ∨ -b^{1, 466}_2 c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ -p_465 ∨ b^{1, 466}_1 c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ -p_465 ∨ -b^{1, 466}_0 c in DIMACS: 2555 2556 -2557 -465 -2558 0 2555 2556 -2557 -465 2559 0 2555 2556 -2557 -465 -2560 0 c 2+1 --> break c (-b^{1, 465}_2 ∧ b^{1, 465}_1 ∧ -b^{1, 465}_0 ∧ p_465) -> break c in CNF: c b^{1, 465}_2 ∨ -b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ -p_465 ∨ break c in DIMACS: 2555 -2556 2557 -465 1162 0 c 2-1 --> 1 c (-b^{1, 465}_2 ∧ b^{1, 465}_1 ∧ -b^{1, 465}_0 ∧ -p_465) -> (-b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ b^{1, 466}_0) c in CNF: c b^{1, 465}_2 ∨ -b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ p_465 ∨ -b^{1, 466}_2 c b^{1, 465}_2 ∨ -b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ p_465 ∨ -b^{1, 466}_1 c b^{1, 465}_2 ∨ -b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ p_465 ∨ b^{1, 466}_0 c in DIMACS: 2555 -2556 2557 465 -2558 0 2555 -2556 2557 465 -2559 0 2555 -2556 2557 465 2560 0 c 1-1 --> 0 c (-b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ b^{1, 465}_0 ∧ -p_465) -> (-b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ -b^{1, 466}_0) c in CNF: c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ p_465 ∨ -b^{1, 466}_2 c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ p_465 ∨ -b^{1, 466}_1 c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ p_465 ∨ -b^{1, 466}_0 c in DIMACS: 2555 2556 -2557 465 -2558 0 2555 2556 -2557 465 -2559 0 2555 2556 -2557 465 -2560 0 c 0-1 --> -1 c (-b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ -b^{1, 465}_0 ∧ -p_465) -> ( b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ b^{1, 466}_0) c in CNF: c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ p_465 ∨ b^{1, 466}_2 c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ p_465 ∨ -b^{1, 466}_1 c b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ p_465 ∨ b^{1, 466}_0 c in DIMACS: 2555 2556 2557 465 2558 0 2555 2556 2557 465 -2559 0 2555 2556 2557 465 2560 0 c -1-1 --> -2 c ( b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ b^{1, 465}_0 ∧ -p_465) -> ( b^{1, 466}_2 ∧ b^{1, 466}_1 ∧ -b^{1, 466}_0) c in CNF: c -b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ p_465 ∨ b^{1, 466}_2 c -b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ p_465 ∨ b^{1, 466}_1 c -b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ p_465 ∨ -b^{1, 466}_0 c in DIMACS: -2555 2556 -2557 465 2558 0 -2555 2556 -2557 465 2559 0 -2555 2556 -2557 465 -2560 0 c -2-1 --> break c ( b^{1, 465}_2 ∧ b^{1, 465}_1 ∧ -b^{1, 465}_0 ∧ -p_465) -> break c in CNF: c -b^{1, 465}_2 ∨ -b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ p_465 ∨ break c in DIMACS: -2555 -2556 2557 465 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 465}_2 ∧ -b^{1, 465}_1 ∧ -b^{1, 465}_0 ∧ true) c in CNF: c -b^{1, 465}_2 ∨ b^{1, 465}_1 ∨ b^{1, 465}_0 ∨ false c in DIMACS: -2555 2556 2557 0 c 3 does not represent an automaton state. c -(-b^{1, 465}_2 ∧ b^{1, 465}_1 ∧ b^{1, 465}_0 ∧ true) c in CNF: c b^{1, 465}_2 ∨ -b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ false c in DIMACS: 2555 -2556 -2557 0 c -3 does not represent an automaton state. c -( b^{1, 465}_2 ∧ b^{1, 465}_1 ∧ b^{1, 465}_0 ∧ true) c in CNF: c -b^{1, 465}_2 ∨ -b^{1, 465}_1 ∨ -b^{1, 465}_0 ∨ false c in DIMACS: -2555 -2556 -2557 0 c i = 466 c -2+1 --> -1 c ( b^{1, 466}_2 ∧ b^{1, 466}_1 ∧ -b^{1, 466}_0 ∧ p_466) -> ( b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ b^{1, 467}_0) c in CNF: c -b^{1, 466}_2 ∨ -b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ -p_466 ∨ b^{1, 467}_2 c -b^{1, 466}_2 ∨ -b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ -p_466 ∨ -b^{1, 467}_1 c -b^{1, 466}_2 ∨ -b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ -p_466 ∨ b^{1, 467}_0 c in DIMACS: -2558 -2559 2560 -466 2561 0 -2558 -2559 2560 -466 -2562 0 -2558 -2559 2560 -466 2563 0 c -1+1 --> 0 c ( b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ b^{1, 466}_0 ∧ p_466) -> (-b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ -b^{1, 467}_0) c in CNF: c -b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ -p_466 ∨ -b^{1, 467}_2 c -b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ -p_466 ∨ -b^{1, 467}_1 c -b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ -p_466 ∨ -b^{1, 467}_0 c in DIMACS: -2558 2559 -2560 -466 -2561 0 -2558 2559 -2560 -466 -2562 0 -2558 2559 -2560 -466 -2563 0 c 0+1 --> 1 c (-b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ -b^{1, 466}_0 ∧ p_466) -> (-b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ b^{1, 467}_0) c in CNF: c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ -p_466 ∨ -b^{1, 467}_2 c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ -p_466 ∨ -b^{1, 467}_1 c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ -p_466 ∨ b^{1, 467}_0 c in DIMACS: 2558 2559 2560 -466 -2561 0 2558 2559 2560 -466 -2562 0 2558 2559 2560 -466 2563 0 c 1+1 --> 2 c (-b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ b^{1, 466}_0 ∧ p_466) -> (-b^{1, 467}_2 ∧ b^{1, 467}_1 ∧ -b^{1, 467}_0) c in CNF: c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ -p_466 ∨ -b^{1, 467}_2 c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ -p_466 ∨ b^{1, 467}_1 c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ -p_466 ∨ -b^{1, 467}_0 c in DIMACS: 2558 2559 -2560 -466 -2561 0 2558 2559 -2560 -466 2562 0 2558 2559 -2560 -466 -2563 0 c 2+1 --> break c (-b^{1, 466}_2 ∧ b^{1, 466}_1 ∧ -b^{1, 466}_0 ∧ p_466) -> break c in CNF: c b^{1, 466}_2 ∨ -b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ -p_466 ∨ break c in DIMACS: 2558 -2559 2560 -466 1162 0 c 2-1 --> 1 c (-b^{1, 466}_2 ∧ b^{1, 466}_1 ∧ -b^{1, 466}_0 ∧ -p_466) -> (-b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ b^{1, 467}_0) c in CNF: c b^{1, 466}_2 ∨ -b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ p_466 ∨ -b^{1, 467}_2 c b^{1, 466}_2 ∨ -b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ p_466 ∨ -b^{1, 467}_1 c b^{1, 466}_2 ∨ -b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ p_466 ∨ b^{1, 467}_0 c in DIMACS: 2558 -2559 2560 466 -2561 0 2558 -2559 2560 466 -2562 0 2558 -2559 2560 466 2563 0 c 1-1 --> 0 c (-b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ b^{1, 466}_0 ∧ -p_466) -> (-b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ -b^{1, 467}_0) c in CNF: c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ p_466 ∨ -b^{1, 467}_2 c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ p_466 ∨ -b^{1, 467}_1 c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ p_466 ∨ -b^{1, 467}_0 c in DIMACS: 2558 2559 -2560 466 -2561 0 2558 2559 -2560 466 -2562 0 2558 2559 -2560 466 -2563 0 c 0-1 --> -1 c (-b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ -b^{1, 466}_0 ∧ -p_466) -> ( b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ b^{1, 467}_0) c in CNF: c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ p_466 ∨ b^{1, 467}_2 c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ p_466 ∨ -b^{1, 467}_1 c b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ p_466 ∨ b^{1, 467}_0 c in DIMACS: 2558 2559 2560 466 2561 0 2558 2559 2560 466 -2562 0 2558 2559 2560 466 2563 0 c -1-1 --> -2 c ( b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ b^{1, 466}_0 ∧ -p_466) -> ( b^{1, 467}_2 ∧ b^{1, 467}_1 ∧ -b^{1, 467}_0) c in CNF: c -b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ p_466 ∨ b^{1, 467}_2 c -b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ p_466 ∨ b^{1, 467}_1 c -b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ p_466 ∨ -b^{1, 467}_0 c in DIMACS: -2558 2559 -2560 466 2561 0 -2558 2559 -2560 466 2562 0 -2558 2559 -2560 466 -2563 0 c -2-1 --> break c ( b^{1, 466}_2 ∧ b^{1, 466}_1 ∧ -b^{1, 466}_0 ∧ -p_466) -> break c in CNF: c -b^{1, 466}_2 ∨ -b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ p_466 ∨ break c in DIMACS: -2558 -2559 2560 466 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 466}_2 ∧ -b^{1, 466}_1 ∧ -b^{1, 466}_0 ∧ true) c in CNF: c -b^{1, 466}_2 ∨ b^{1, 466}_1 ∨ b^{1, 466}_0 ∨ false c in DIMACS: -2558 2559 2560 0 c 3 does not represent an automaton state. c -(-b^{1, 466}_2 ∧ b^{1, 466}_1 ∧ b^{1, 466}_0 ∧ true) c in CNF: c b^{1, 466}_2 ∨ -b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ false c in DIMACS: 2558 -2559 -2560 0 c -3 does not represent an automaton state. c -( b^{1, 466}_2 ∧ b^{1, 466}_1 ∧ b^{1, 466}_0 ∧ true) c in CNF: c -b^{1, 466}_2 ∨ -b^{1, 466}_1 ∨ -b^{1, 466}_0 ∨ false c in DIMACS: -2558 -2559 -2560 0 c i = 467 c -2+1 --> -1 c ( b^{1, 467}_2 ∧ b^{1, 467}_1 ∧ -b^{1, 467}_0 ∧ p_467) -> ( b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ b^{1, 468}_0) c in CNF: c -b^{1, 467}_2 ∨ -b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ -p_467 ∨ b^{1, 468}_2 c -b^{1, 467}_2 ∨ -b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ -p_467 ∨ -b^{1, 468}_1 c -b^{1, 467}_2 ∨ -b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ -p_467 ∨ b^{1, 468}_0 c in DIMACS: -2561 -2562 2563 -467 2564 0 -2561 -2562 2563 -467 -2565 0 -2561 -2562 2563 -467 2566 0 c -1+1 --> 0 c ( b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ b^{1, 467}_0 ∧ p_467) -> (-b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ -b^{1, 468}_0) c in CNF: c -b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ -p_467 ∨ -b^{1, 468}_2 c -b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ -p_467 ∨ -b^{1, 468}_1 c -b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ -p_467 ∨ -b^{1, 468}_0 c in DIMACS: -2561 2562 -2563 -467 -2564 0 -2561 2562 -2563 -467 -2565 0 -2561 2562 -2563 -467 -2566 0 c 0+1 --> 1 c (-b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ -b^{1, 467}_0 ∧ p_467) -> (-b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ b^{1, 468}_0) c in CNF: c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ -p_467 ∨ -b^{1, 468}_2 c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ -p_467 ∨ -b^{1, 468}_1 c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ -p_467 ∨ b^{1, 468}_0 c in DIMACS: 2561 2562 2563 -467 -2564 0 2561 2562 2563 -467 -2565 0 2561 2562 2563 -467 2566 0 c 1+1 --> 2 c (-b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ b^{1, 467}_0 ∧ p_467) -> (-b^{1, 468}_2 ∧ b^{1, 468}_1 ∧ -b^{1, 468}_0) c in CNF: c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ -p_467 ∨ -b^{1, 468}_2 c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ -p_467 ∨ b^{1, 468}_1 c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ -p_467 ∨ -b^{1, 468}_0 c in DIMACS: 2561 2562 -2563 -467 -2564 0 2561 2562 -2563 -467 2565 0 2561 2562 -2563 -467 -2566 0 c 2+1 --> break c (-b^{1, 467}_2 ∧ b^{1, 467}_1 ∧ -b^{1, 467}_0 ∧ p_467) -> break c in CNF: c b^{1, 467}_2 ∨ -b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ -p_467 ∨ break c in DIMACS: 2561 -2562 2563 -467 1162 0 c 2-1 --> 1 c (-b^{1, 467}_2 ∧ b^{1, 467}_1 ∧ -b^{1, 467}_0 ∧ -p_467) -> (-b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ b^{1, 468}_0) c in CNF: c b^{1, 467}_2 ∨ -b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ p_467 ∨ -b^{1, 468}_2 c b^{1, 467}_2 ∨ -b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ p_467 ∨ -b^{1, 468}_1 c b^{1, 467}_2 ∨ -b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ p_467 ∨ b^{1, 468}_0 c in DIMACS: 2561 -2562 2563 467 -2564 0 2561 -2562 2563 467 -2565 0 2561 -2562 2563 467 2566 0 c 1-1 --> 0 c (-b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ b^{1, 467}_0 ∧ -p_467) -> (-b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ -b^{1, 468}_0) c in CNF: c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ p_467 ∨ -b^{1, 468}_2 c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ p_467 ∨ -b^{1, 468}_1 c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ p_467 ∨ -b^{1, 468}_0 c in DIMACS: 2561 2562 -2563 467 -2564 0 2561 2562 -2563 467 -2565 0 2561 2562 -2563 467 -2566 0 c 0-1 --> -1 c (-b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ -b^{1, 467}_0 ∧ -p_467) -> ( b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ b^{1, 468}_0) c in CNF: c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ p_467 ∨ b^{1, 468}_2 c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ p_467 ∨ -b^{1, 468}_1 c b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ p_467 ∨ b^{1, 468}_0 c in DIMACS: 2561 2562 2563 467 2564 0 2561 2562 2563 467 -2565 0 2561 2562 2563 467 2566 0 c -1-1 --> -2 c ( b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ b^{1, 467}_0 ∧ -p_467) -> ( b^{1, 468}_2 ∧ b^{1, 468}_1 ∧ -b^{1, 468}_0) c in CNF: c -b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ p_467 ∨ b^{1, 468}_2 c -b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ p_467 ∨ b^{1, 468}_1 c -b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ p_467 ∨ -b^{1, 468}_0 c in DIMACS: -2561 2562 -2563 467 2564 0 -2561 2562 -2563 467 2565 0 -2561 2562 -2563 467 -2566 0 c -2-1 --> break c ( b^{1, 467}_2 ∧ b^{1, 467}_1 ∧ -b^{1, 467}_0 ∧ -p_467) -> break c in CNF: c -b^{1, 467}_2 ∨ -b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ p_467 ∨ break c in DIMACS: -2561 -2562 2563 467 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 467}_2 ∧ -b^{1, 467}_1 ∧ -b^{1, 467}_0 ∧ true) c in CNF: c -b^{1, 467}_2 ∨ b^{1, 467}_1 ∨ b^{1, 467}_0 ∨ false c in DIMACS: -2561 2562 2563 0 c 3 does not represent an automaton state. c -(-b^{1, 467}_2 ∧ b^{1, 467}_1 ∧ b^{1, 467}_0 ∧ true) c in CNF: c b^{1, 467}_2 ∨ -b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ false c in DIMACS: 2561 -2562 -2563 0 c -3 does not represent an automaton state. c -( b^{1, 467}_2 ∧ b^{1, 467}_1 ∧ b^{1, 467}_0 ∧ true) c in CNF: c -b^{1, 467}_2 ∨ -b^{1, 467}_1 ∨ -b^{1, 467}_0 ∨ false c in DIMACS: -2561 -2562 -2563 0 c i = 468 c -2+1 --> -1 c ( b^{1, 468}_2 ∧ b^{1, 468}_1 ∧ -b^{1, 468}_0 ∧ p_468) -> ( b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ b^{1, 469}_0) c in CNF: c -b^{1, 468}_2 ∨ -b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ -p_468 ∨ b^{1, 469}_2 c -b^{1, 468}_2 ∨ -b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ -p_468 ∨ -b^{1, 469}_1 c -b^{1, 468}_2 ∨ -b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ -p_468 ∨ b^{1, 469}_0 c in DIMACS: -2564 -2565 2566 -468 2567 0 -2564 -2565 2566 -468 -2568 0 -2564 -2565 2566 -468 2569 0 c -1+1 --> 0 c ( b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ b^{1, 468}_0 ∧ p_468) -> (-b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ -b^{1, 469}_0) c in CNF: c -b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ -p_468 ∨ -b^{1, 469}_2 c -b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ -p_468 ∨ -b^{1, 469}_1 c -b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ -p_468 ∨ -b^{1, 469}_0 c in DIMACS: -2564 2565 -2566 -468 -2567 0 -2564 2565 -2566 -468 -2568 0 -2564 2565 -2566 -468 -2569 0 c 0+1 --> 1 c (-b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ -b^{1, 468}_0 ∧ p_468) -> (-b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ b^{1, 469}_0) c in CNF: c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ -p_468 ∨ -b^{1, 469}_2 c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ -p_468 ∨ -b^{1, 469}_1 c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ -p_468 ∨ b^{1, 469}_0 c in DIMACS: 2564 2565 2566 -468 -2567 0 2564 2565 2566 -468 -2568 0 2564 2565 2566 -468 2569 0 c 1+1 --> 2 c (-b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ b^{1, 468}_0 ∧ p_468) -> (-b^{1, 469}_2 ∧ b^{1, 469}_1 ∧ -b^{1, 469}_0) c in CNF: c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ -p_468 ∨ -b^{1, 469}_2 c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ -p_468 ∨ b^{1, 469}_1 c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ -p_468 ∨ -b^{1, 469}_0 c in DIMACS: 2564 2565 -2566 -468 -2567 0 2564 2565 -2566 -468 2568 0 2564 2565 -2566 -468 -2569 0 c 2+1 --> break c (-b^{1, 468}_2 ∧ b^{1, 468}_1 ∧ -b^{1, 468}_0 ∧ p_468) -> break c in CNF: c b^{1, 468}_2 ∨ -b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ -p_468 ∨ break c in DIMACS: 2564 -2565 2566 -468 1162 0 c 2-1 --> 1 c (-b^{1, 468}_2 ∧ b^{1, 468}_1 ∧ -b^{1, 468}_0 ∧ -p_468) -> (-b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ b^{1, 469}_0) c in CNF: c b^{1, 468}_2 ∨ -b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ p_468 ∨ -b^{1, 469}_2 c b^{1, 468}_2 ∨ -b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ p_468 ∨ -b^{1, 469}_1 c b^{1, 468}_2 ∨ -b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ p_468 ∨ b^{1, 469}_0 c in DIMACS: 2564 -2565 2566 468 -2567 0 2564 -2565 2566 468 -2568 0 2564 -2565 2566 468 2569 0 c 1-1 --> 0 c (-b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ b^{1, 468}_0 ∧ -p_468) -> (-b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ -b^{1, 469}_0) c in CNF: c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ p_468 ∨ -b^{1, 469}_2 c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ p_468 ∨ -b^{1, 469}_1 c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ p_468 ∨ -b^{1, 469}_0 c in DIMACS: 2564 2565 -2566 468 -2567 0 2564 2565 -2566 468 -2568 0 2564 2565 -2566 468 -2569 0 c 0-1 --> -1 c (-b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ -b^{1, 468}_0 ∧ -p_468) -> ( b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ b^{1, 469}_0) c in CNF: c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ p_468 ∨ b^{1, 469}_2 c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ p_468 ∨ -b^{1, 469}_1 c b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ p_468 ∨ b^{1, 469}_0 c in DIMACS: 2564 2565 2566 468 2567 0 2564 2565 2566 468 -2568 0 2564 2565 2566 468 2569 0 c -1-1 --> -2 c ( b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ b^{1, 468}_0 ∧ -p_468) -> ( b^{1, 469}_2 ∧ b^{1, 469}_1 ∧ -b^{1, 469}_0) c in CNF: c -b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ p_468 ∨ b^{1, 469}_2 c -b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ p_468 ∨ b^{1, 469}_1 c -b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ p_468 ∨ -b^{1, 469}_0 c in DIMACS: -2564 2565 -2566 468 2567 0 -2564 2565 -2566 468 2568 0 -2564 2565 -2566 468 -2569 0 c -2-1 --> break c ( b^{1, 468}_2 ∧ b^{1, 468}_1 ∧ -b^{1, 468}_0 ∧ -p_468) -> break c in CNF: c -b^{1, 468}_2 ∨ -b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ p_468 ∨ break c in DIMACS: -2564 -2565 2566 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 468}_2 ∧ -b^{1, 468}_1 ∧ -b^{1, 468}_0 ∧ true) c in CNF: c -b^{1, 468}_2 ∨ b^{1, 468}_1 ∨ b^{1, 468}_0 ∨ false c in DIMACS: -2564 2565 2566 0 c 3 does not represent an automaton state. c -(-b^{1, 468}_2 ∧ b^{1, 468}_1 ∧ b^{1, 468}_0 ∧ true) c in CNF: c b^{1, 468}_2 ∨ -b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ false c in DIMACS: 2564 -2565 -2566 0 c -3 does not represent an automaton state. c -( b^{1, 468}_2 ∧ b^{1, 468}_1 ∧ b^{1, 468}_0 ∧ true) c in CNF: c -b^{1, 468}_2 ∨ -b^{1, 468}_1 ∨ -b^{1, 468}_0 ∨ false c in DIMACS: -2564 -2565 -2566 0 c i = 469 c -2+1 --> -1 c ( b^{1, 469}_2 ∧ b^{1, 469}_1 ∧ -b^{1, 469}_0 ∧ p_469) -> ( b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ b^{1, 470}_0) c in CNF: c -b^{1, 469}_2 ∨ -b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ -p_469 ∨ b^{1, 470}_2 c -b^{1, 469}_2 ∨ -b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ -p_469 ∨ -b^{1, 470}_1 c -b^{1, 469}_2 ∨ -b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ -p_469 ∨ b^{1, 470}_0 c in DIMACS: -2567 -2568 2569 -469 2570 0 -2567 -2568 2569 -469 -2571 0 -2567 -2568 2569 -469 2572 0 c -1+1 --> 0 c ( b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ b^{1, 469}_0 ∧ p_469) -> (-b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ -b^{1, 470}_0) c in CNF: c -b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ -p_469 ∨ -b^{1, 470}_2 c -b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ -p_469 ∨ -b^{1, 470}_1 c -b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ -p_469 ∨ -b^{1, 470}_0 c in DIMACS: -2567 2568 -2569 -469 -2570 0 -2567 2568 -2569 -469 -2571 0 -2567 2568 -2569 -469 -2572 0 c 0+1 --> 1 c (-b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ -b^{1, 469}_0 ∧ p_469) -> (-b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ b^{1, 470}_0) c in CNF: c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ -p_469 ∨ -b^{1, 470}_2 c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ -p_469 ∨ -b^{1, 470}_1 c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ -p_469 ∨ b^{1, 470}_0 c in DIMACS: 2567 2568 2569 -469 -2570 0 2567 2568 2569 -469 -2571 0 2567 2568 2569 -469 2572 0 c 1+1 --> 2 c (-b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ b^{1, 469}_0 ∧ p_469) -> (-b^{1, 470}_2 ∧ b^{1, 470}_1 ∧ -b^{1, 470}_0) c in CNF: c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ -p_469 ∨ -b^{1, 470}_2 c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ -p_469 ∨ b^{1, 470}_1 c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ -p_469 ∨ -b^{1, 470}_0 c in DIMACS: 2567 2568 -2569 -469 -2570 0 2567 2568 -2569 -469 2571 0 2567 2568 -2569 -469 -2572 0 c 2+1 --> break c (-b^{1, 469}_2 ∧ b^{1, 469}_1 ∧ -b^{1, 469}_0 ∧ p_469) -> break c in CNF: c b^{1, 469}_2 ∨ -b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ -p_469 ∨ break c in DIMACS: 2567 -2568 2569 -469 1162 0 c 2-1 --> 1 c (-b^{1, 469}_2 ∧ b^{1, 469}_1 ∧ -b^{1, 469}_0 ∧ -p_469) -> (-b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ b^{1, 470}_0) c in CNF: c b^{1, 469}_2 ∨ -b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ p_469 ∨ -b^{1, 470}_2 c b^{1, 469}_2 ∨ -b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ p_469 ∨ -b^{1, 470}_1 c b^{1, 469}_2 ∨ -b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ p_469 ∨ b^{1, 470}_0 c in DIMACS: 2567 -2568 2569 469 -2570 0 2567 -2568 2569 469 -2571 0 2567 -2568 2569 469 2572 0 c 1-1 --> 0 c (-b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ b^{1, 469}_0 ∧ -p_469) -> (-b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ -b^{1, 470}_0) c in CNF: c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ p_469 ∨ -b^{1, 470}_2 c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ p_469 ∨ -b^{1, 470}_1 c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ p_469 ∨ -b^{1, 470}_0 c in DIMACS: 2567 2568 -2569 469 -2570 0 2567 2568 -2569 469 -2571 0 2567 2568 -2569 469 -2572 0 c 0-1 --> -1 c (-b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ -b^{1, 469}_0 ∧ -p_469) -> ( b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ b^{1, 470}_0) c in CNF: c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ p_469 ∨ b^{1, 470}_2 c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ p_469 ∨ -b^{1, 470}_1 c b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ p_469 ∨ b^{1, 470}_0 c in DIMACS: 2567 2568 2569 469 2570 0 2567 2568 2569 469 -2571 0 2567 2568 2569 469 2572 0 c -1-1 --> -2 c ( b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ b^{1, 469}_0 ∧ -p_469) -> ( b^{1, 470}_2 ∧ b^{1, 470}_1 ∧ -b^{1, 470}_0) c in CNF: c -b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ p_469 ∨ b^{1, 470}_2 c -b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ p_469 ∨ b^{1, 470}_1 c -b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ p_469 ∨ -b^{1, 470}_0 c in DIMACS: -2567 2568 -2569 469 2570 0 -2567 2568 -2569 469 2571 0 -2567 2568 -2569 469 -2572 0 c -2-1 --> break c ( b^{1, 469}_2 ∧ b^{1, 469}_1 ∧ -b^{1, 469}_0 ∧ -p_469) -> break c in CNF: c -b^{1, 469}_2 ∨ -b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ p_469 ∨ break c in DIMACS: -2567 -2568 2569 469 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 469}_2 ∧ -b^{1, 469}_1 ∧ -b^{1, 469}_0 ∧ true) c in CNF: c -b^{1, 469}_2 ∨ b^{1, 469}_1 ∨ b^{1, 469}_0 ∨ false c in DIMACS: -2567 2568 2569 0 c 3 does not represent an automaton state. c -(-b^{1, 469}_2 ∧ b^{1, 469}_1 ∧ b^{1, 469}_0 ∧ true) c in CNF: c b^{1, 469}_2 ∨ -b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ false c in DIMACS: 2567 -2568 -2569 0 c -3 does not represent an automaton state. c -( b^{1, 469}_2 ∧ b^{1, 469}_1 ∧ b^{1, 469}_0 ∧ true) c in CNF: c -b^{1, 469}_2 ∨ -b^{1, 469}_1 ∨ -b^{1, 469}_0 ∨ false c in DIMACS: -2567 -2568 -2569 0 c i = 470 c -2+1 --> -1 c ( b^{1, 470}_2 ∧ b^{1, 470}_1 ∧ -b^{1, 470}_0 ∧ p_470) -> ( b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ b^{1, 471}_0) c in CNF: c -b^{1, 470}_2 ∨ -b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ -p_470 ∨ b^{1, 471}_2 c -b^{1, 470}_2 ∨ -b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ -p_470 ∨ -b^{1, 471}_1 c -b^{1, 470}_2 ∨ -b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ -p_470 ∨ b^{1, 471}_0 c in DIMACS: -2570 -2571 2572 -470 2573 0 -2570 -2571 2572 -470 -2574 0 -2570 -2571 2572 -470 2575 0 c -1+1 --> 0 c ( b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ b^{1, 470}_0 ∧ p_470) -> (-b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ -b^{1, 471}_0) c in CNF: c -b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ -p_470 ∨ -b^{1, 471}_2 c -b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ -p_470 ∨ -b^{1, 471}_1 c -b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ -p_470 ∨ -b^{1, 471}_0 c in DIMACS: -2570 2571 -2572 -470 -2573 0 -2570 2571 -2572 -470 -2574 0 -2570 2571 -2572 -470 -2575 0 c 0+1 --> 1 c (-b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ -b^{1, 470}_0 ∧ p_470) -> (-b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ b^{1, 471}_0) c in CNF: c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ -p_470 ∨ -b^{1, 471}_2 c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ -p_470 ∨ -b^{1, 471}_1 c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ -p_470 ∨ b^{1, 471}_0 c in DIMACS: 2570 2571 2572 -470 -2573 0 2570 2571 2572 -470 -2574 0 2570 2571 2572 -470 2575 0 c 1+1 --> 2 c (-b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ b^{1, 470}_0 ∧ p_470) -> (-b^{1, 471}_2 ∧ b^{1, 471}_1 ∧ -b^{1, 471}_0) c in CNF: c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ -p_470 ∨ -b^{1, 471}_2 c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ -p_470 ∨ b^{1, 471}_1 c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ -p_470 ∨ -b^{1, 471}_0 c in DIMACS: 2570 2571 -2572 -470 -2573 0 2570 2571 -2572 -470 2574 0 2570 2571 -2572 -470 -2575 0 c 2+1 --> break c (-b^{1, 470}_2 ∧ b^{1, 470}_1 ∧ -b^{1, 470}_0 ∧ p_470) -> break c in CNF: c b^{1, 470}_2 ∨ -b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ -p_470 ∨ break c in DIMACS: 2570 -2571 2572 -470 1162 0 c 2-1 --> 1 c (-b^{1, 470}_2 ∧ b^{1, 470}_1 ∧ -b^{1, 470}_0 ∧ -p_470) -> (-b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ b^{1, 471}_0) c in CNF: c b^{1, 470}_2 ∨ -b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ p_470 ∨ -b^{1, 471}_2 c b^{1, 470}_2 ∨ -b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ p_470 ∨ -b^{1, 471}_1 c b^{1, 470}_2 ∨ -b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ p_470 ∨ b^{1, 471}_0 c in DIMACS: 2570 -2571 2572 470 -2573 0 2570 -2571 2572 470 -2574 0 2570 -2571 2572 470 2575 0 c 1-1 --> 0 c (-b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ b^{1, 470}_0 ∧ -p_470) -> (-b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ -b^{1, 471}_0) c in CNF: c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ p_470 ∨ -b^{1, 471}_2 c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ p_470 ∨ -b^{1, 471}_1 c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ p_470 ∨ -b^{1, 471}_0 c in DIMACS: 2570 2571 -2572 470 -2573 0 2570 2571 -2572 470 -2574 0 2570 2571 -2572 470 -2575 0 c 0-1 --> -1 c (-b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ -b^{1, 470}_0 ∧ -p_470) -> ( b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ b^{1, 471}_0) c in CNF: c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ p_470 ∨ b^{1, 471}_2 c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ p_470 ∨ -b^{1, 471}_1 c b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ p_470 ∨ b^{1, 471}_0 c in DIMACS: 2570 2571 2572 470 2573 0 2570 2571 2572 470 -2574 0 2570 2571 2572 470 2575 0 c -1-1 --> -2 c ( b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ b^{1, 470}_0 ∧ -p_470) -> ( b^{1, 471}_2 ∧ b^{1, 471}_1 ∧ -b^{1, 471}_0) c in CNF: c -b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ p_470 ∨ b^{1, 471}_2 c -b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ p_470 ∨ b^{1, 471}_1 c -b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ p_470 ∨ -b^{1, 471}_0 c in DIMACS: -2570 2571 -2572 470 2573 0 -2570 2571 -2572 470 2574 0 -2570 2571 -2572 470 -2575 0 c -2-1 --> break c ( b^{1, 470}_2 ∧ b^{1, 470}_1 ∧ -b^{1, 470}_0 ∧ -p_470) -> break c in CNF: c -b^{1, 470}_2 ∨ -b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ p_470 ∨ break c in DIMACS: -2570 -2571 2572 470 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 470}_2 ∧ -b^{1, 470}_1 ∧ -b^{1, 470}_0 ∧ true) c in CNF: c -b^{1, 470}_2 ∨ b^{1, 470}_1 ∨ b^{1, 470}_0 ∨ false c in DIMACS: -2570 2571 2572 0 c 3 does not represent an automaton state. c -(-b^{1, 470}_2 ∧ b^{1, 470}_1 ∧ b^{1, 470}_0 ∧ true) c in CNF: c b^{1, 470}_2 ∨ -b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ false c in DIMACS: 2570 -2571 -2572 0 c -3 does not represent an automaton state. c -( b^{1, 470}_2 ∧ b^{1, 470}_1 ∧ b^{1, 470}_0 ∧ true) c in CNF: c -b^{1, 470}_2 ∨ -b^{1, 470}_1 ∨ -b^{1, 470}_0 ∨ false c in DIMACS: -2570 -2571 -2572 0 c i = 471 c -2+1 --> -1 c ( b^{1, 471}_2 ∧ b^{1, 471}_1 ∧ -b^{1, 471}_0 ∧ p_471) -> ( b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ b^{1, 472}_0) c in CNF: c -b^{1, 471}_2 ∨ -b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ -p_471 ∨ b^{1, 472}_2 c -b^{1, 471}_2 ∨ -b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ -p_471 ∨ -b^{1, 472}_1 c -b^{1, 471}_2 ∨ -b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ -p_471 ∨ b^{1, 472}_0 c in DIMACS: -2573 -2574 2575 -471 2576 0 -2573 -2574 2575 -471 -2577 0 -2573 -2574 2575 -471 2578 0 c -1+1 --> 0 c ( b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ b^{1, 471}_0 ∧ p_471) -> (-b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ -b^{1, 472}_0) c in CNF: c -b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ -p_471 ∨ -b^{1, 472}_2 c -b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ -p_471 ∨ -b^{1, 472}_1 c -b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ -p_471 ∨ -b^{1, 472}_0 c in DIMACS: -2573 2574 -2575 -471 -2576 0 -2573 2574 -2575 -471 -2577 0 -2573 2574 -2575 -471 -2578 0 c 0+1 --> 1 c (-b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ -b^{1, 471}_0 ∧ p_471) -> (-b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ b^{1, 472}_0) c in CNF: c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ -p_471 ∨ -b^{1, 472}_2 c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ -p_471 ∨ -b^{1, 472}_1 c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ -p_471 ∨ b^{1, 472}_0 c in DIMACS: 2573 2574 2575 -471 -2576 0 2573 2574 2575 -471 -2577 0 2573 2574 2575 -471 2578 0 c 1+1 --> 2 c (-b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ b^{1, 471}_0 ∧ p_471) -> (-b^{1, 472}_2 ∧ b^{1, 472}_1 ∧ -b^{1, 472}_0) c in CNF: c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ -p_471 ∨ -b^{1, 472}_2 c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ -p_471 ∨ b^{1, 472}_1 c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ -p_471 ∨ -b^{1, 472}_0 c in DIMACS: 2573 2574 -2575 -471 -2576 0 2573 2574 -2575 -471 2577 0 2573 2574 -2575 -471 -2578 0 c 2+1 --> break c (-b^{1, 471}_2 ∧ b^{1, 471}_1 ∧ -b^{1, 471}_0 ∧ p_471) -> break c in CNF: c b^{1, 471}_2 ∨ -b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ -p_471 ∨ break c in DIMACS: 2573 -2574 2575 -471 1162 0 c 2-1 --> 1 c (-b^{1, 471}_2 ∧ b^{1, 471}_1 ∧ -b^{1, 471}_0 ∧ -p_471) -> (-b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ b^{1, 472}_0) c in CNF: c b^{1, 471}_2 ∨ -b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ p_471 ∨ -b^{1, 472}_2 c b^{1, 471}_2 ∨ -b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ p_471 ∨ -b^{1, 472}_1 c b^{1, 471}_2 ∨ -b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ p_471 ∨ b^{1, 472}_0 c in DIMACS: 2573 -2574 2575 471 -2576 0 2573 -2574 2575 471 -2577 0 2573 -2574 2575 471 2578 0 c 1-1 --> 0 c (-b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ b^{1, 471}_0 ∧ -p_471) -> (-b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ -b^{1, 472}_0) c in CNF: c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ p_471 ∨ -b^{1, 472}_2 c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ p_471 ∨ -b^{1, 472}_1 c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ p_471 ∨ -b^{1, 472}_0 c in DIMACS: 2573 2574 -2575 471 -2576 0 2573 2574 -2575 471 -2577 0 2573 2574 -2575 471 -2578 0 c 0-1 --> -1 c (-b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ -b^{1, 471}_0 ∧ -p_471) -> ( b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ b^{1, 472}_0) c in CNF: c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ p_471 ∨ b^{1, 472}_2 c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ p_471 ∨ -b^{1, 472}_1 c b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ p_471 ∨ b^{1, 472}_0 c in DIMACS: 2573 2574 2575 471 2576 0 2573 2574 2575 471 -2577 0 2573 2574 2575 471 2578 0 c -1-1 --> -2 c ( b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ b^{1, 471}_0 ∧ -p_471) -> ( b^{1, 472}_2 ∧ b^{1, 472}_1 ∧ -b^{1, 472}_0) c in CNF: c -b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ p_471 ∨ b^{1, 472}_2 c -b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ p_471 ∨ b^{1, 472}_1 c -b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ p_471 ∨ -b^{1, 472}_0 c in DIMACS: -2573 2574 -2575 471 2576 0 -2573 2574 -2575 471 2577 0 -2573 2574 -2575 471 -2578 0 c -2-1 --> break c ( b^{1, 471}_2 ∧ b^{1, 471}_1 ∧ -b^{1, 471}_0 ∧ -p_471) -> break c in CNF: c -b^{1, 471}_2 ∨ -b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ p_471 ∨ break c in DIMACS: -2573 -2574 2575 471 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 471}_2 ∧ -b^{1, 471}_1 ∧ -b^{1, 471}_0 ∧ true) c in CNF: c -b^{1, 471}_2 ∨ b^{1, 471}_1 ∨ b^{1, 471}_0 ∨ false c in DIMACS: -2573 2574 2575 0 c 3 does not represent an automaton state. c -(-b^{1, 471}_2 ∧ b^{1, 471}_1 ∧ b^{1, 471}_0 ∧ true) c in CNF: c b^{1, 471}_2 ∨ -b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ false c in DIMACS: 2573 -2574 -2575 0 c -3 does not represent an automaton state. c -( b^{1, 471}_2 ∧ b^{1, 471}_1 ∧ b^{1, 471}_0 ∧ true) c in CNF: c -b^{1, 471}_2 ∨ -b^{1, 471}_1 ∨ -b^{1, 471}_0 ∨ false c in DIMACS: -2573 -2574 -2575 0 c i = 472 c -2+1 --> -1 c ( b^{1, 472}_2 ∧ b^{1, 472}_1 ∧ -b^{1, 472}_0 ∧ p_472) -> ( b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ b^{1, 473}_0) c in CNF: c -b^{1, 472}_2 ∨ -b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ -p_472 ∨ b^{1, 473}_2 c -b^{1, 472}_2 ∨ -b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ -p_472 ∨ -b^{1, 473}_1 c -b^{1, 472}_2 ∨ -b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ -p_472 ∨ b^{1, 473}_0 c in DIMACS: -2576 -2577 2578 -472 2579 0 -2576 -2577 2578 -472 -2580 0 -2576 -2577 2578 -472 2581 0 c -1+1 --> 0 c ( b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ b^{1, 472}_0 ∧ p_472) -> (-b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ -b^{1, 473}_0) c in CNF: c -b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ -p_472 ∨ -b^{1, 473}_2 c -b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ -p_472 ∨ -b^{1, 473}_1 c -b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ -p_472 ∨ -b^{1, 473}_0 c in DIMACS: -2576 2577 -2578 -472 -2579 0 -2576 2577 -2578 -472 -2580 0 -2576 2577 -2578 -472 -2581 0 c 0+1 --> 1 c (-b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ -b^{1, 472}_0 ∧ p_472) -> (-b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ b^{1, 473}_0) c in CNF: c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ -p_472 ∨ -b^{1, 473}_2 c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ -p_472 ∨ -b^{1, 473}_1 c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ -p_472 ∨ b^{1, 473}_0 c in DIMACS: 2576 2577 2578 -472 -2579 0 2576 2577 2578 -472 -2580 0 2576 2577 2578 -472 2581 0 c 1+1 --> 2 c (-b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ b^{1, 472}_0 ∧ p_472) -> (-b^{1, 473}_2 ∧ b^{1, 473}_1 ∧ -b^{1, 473}_0) c in CNF: c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ -p_472 ∨ -b^{1, 473}_2 c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ -p_472 ∨ b^{1, 473}_1 c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ -p_472 ∨ -b^{1, 473}_0 c in DIMACS: 2576 2577 -2578 -472 -2579 0 2576 2577 -2578 -472 2580 0 2576 2577 -2578 -472 -2581 0 c 2+1 --> break c (-b^{1, 472}_2 ∧ b^{1, 472}_1 ∧ -b^{1, 472}_0 ∧ p_472) -> break c in CNF: c b^{1, 472}_2 ∨ -b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ -p_472 ∨ break c in DIMACS: 2576 -2577 2578 -472 1162 0 c 2-1 --> 1 c (-b^{1, 472}_2 ∧ b^{1, 472}_1 ∧ -b^{1, 472}_0 ∧ -p_472) -> (-b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ b^{1, 473}_0) c in CNF: c b^{1, 472}_2 ∨ -b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ p_472 ∨ -b^{1, 473}_2 c b^{1, 472}_2 ∨ -b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ p_472 ∨ -b^{1, 473}_1 c b^{1, 472}_2 ∨ -b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ p_472 ∨ b^{1, 473}_0 c in DIMACS: 2576 -2577 2578 472 -2579 0 2576 -2577 2578 472 -2580 0 2576 -2577 2578 472 2581 0 c 1-1 --> 0 c (-b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ b^{1, 472}_0 ∧ -p_472) -> (-b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ -b^{1, 473}_0) c in CNF: c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ p_472 ∨ -b^{1, 473}_2 c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ p_472 ∨ -b^{1, 473}_1 c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ p_472 ∨ -b^{1, 473}_0 c in DIMACS: 2576 2577 -2578 472 -2579 0 2576 2577 -2578 472 -2580 0 2576 2577 -2578 472 -2581 0 c 0-1 --> -1 c (-b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ -b^{1, 472}_0 ∧ -p_472) -> ( b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ b^{1, 473}_0) c in CNF: c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ p_472 ∨ b^{1, 473}_2 c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ p_472 ∨ -b^{1, 473}_1 c b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ p_472 ∨ b^{1, 473}_0 c in DIMACS: 2576 2577 2578 472 2579 0 2576 2577 2578 472 -2580 0 2576 2577 2578 472 2581 0 c -1-1 --> -2 c ( b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ b^{1, 472}_0 ∧ -p_472) -> ( b^{1, 473}_2 ∧ b^{1, 473}_1 ∧ -b^{1, 473}_0) c in CNF: c -b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ p_472 ∨ b^{1, 473}_2 c -b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ p_472 ∨ b^{1, 473}_1 c -b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ p_472 ∨ -b^{1, 473}_0 c in DIMACS: -2576 2577 -2578 472 2579 0 -2576 2577 -2578 472 2580 0 -2576 2577 -2578 472 -2581 0 c -2-1 --> break c ( b^{1, 472}_2 ∧ b^{1, 472}_1 ∧ -b^{1, 472}_0 ∧ -p_472) -> break c in CNF: c -b^{1, 472}_2 ∨ -b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ p_472 ∨ break c in DIMACS: -2576 -2577 2578 472 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 472}_2 ∧ -b^{1, 472}_1 ∧ -b^{1, 472}_0 ∧ true) c in CNF: c -b^{1, 472}_2 ∨ b^{1, 472}_1 ∨ b^{1, 472}_0 ∨ false c in DIMACS: -2576 2577 2578 0 c 3 does not represent an automaton state. c -(-b^{1, 472}_2 ∧ b^{1, 472}_1 ∧ b^{1, 472}_0 ∧ true) c in CNF: c b^{1, 472}_2 ∨ -b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ false c in DIMACS: 2576 -2577 -2578 0 c -3 does not represent an automaton state. c -( b^{1, 472}_2 ∧ b^{1, 472}_1 ∧ b^{1, 472}_0 ∧ true) c in CNF: c -b^{1, 472}_2 ∨ -b^{1, 472}_1 ∨ -b^{1, 472}_0 ∨ false c in DIMACS: -2576 -2577 -2578 0 c i = 473 c -2+1 --> -1 c ( b^{1, 473}_2 ∧ b^{1, 473}_1 ∧ -b^{1, 473}_0 ∧ p_473) -> ( b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ b^{1, 474}_0) c in CNF: c -b^{1, 473}_2 ∨ -b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ -p_473 ∨ b^{1, 474}_2 c -b^{1, 473}_2 ∨ -b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ -p_473 ∨ -b^{1, 474}_1 c -b^{1, 473}_2 ∨ -b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ -p_473 ∨ b^{1, 474}_0 c in DIMACS: -2579 -2580 2581 -473 2582 0 -2579 -2580 2581 -473 -2583 0 -2579 -2580 2581 -473 2584 0 c -1+1 --> 0 c ( b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ b^{1, 473}_0 ∧ p_473) -> (-b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ -b^{1, 474}_0) c in CNF: c -b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ -p_473 ∨ -b^{1, 474}_2 c -b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ -p_473 ∨ -b^{1, 474}_1 c -b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ -p_473 ∨ -b^{1, 474}_0 c in DIMACS: -2579 2580 -2581 -473 -2582 0 -2579 2580 -2581 -473 -2583 0 -2579 2580 -2581 -473 -2584 0 c 0+1 --> 1 c (-b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ -b^{1, 473}_0 ∧ p_473) -> (-b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ b^{1, 474}_0) c in CNF: c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ -p_473 ∨ -b^{1, 474}_2 c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ -p_473 ∨ -b^{1, 474}_1 c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ -p_473 ∨ b^{1, 474}_0 c in DIMACS: 2579 2580 2581 -473 -2582 0 2579 2580 2581 -473 -2583 0 2579 2580 2581 -473 2584 0 c 1+1 --> 2 c (-b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ b^{1, 473}_0 ∧ p_473) -> (-b^{1, 474}_2 ∧ b^{1, 474}_1 ∧ -b^{1, 474}_0) c in CNF: c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ -p_473 ∨ -b^{1, 474}_2 c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ -p_473 ∨ b^{1, 474}_1 c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ -p_473 ∨ -b^{1, 474}_0 c in DIMACS: 2579 2580 -2581 -473 -2582 0 2579 2580 -2581 -473 2583 0 2579 2580 -2581 -473 -2584 0 c 2+1 --> break c (-b^{1, 473}_2 ∧ b^{1, 473}_1 ∧ -b^{1, 473}_0 ∧ p_473) -> break c in CNF: c b^{1, 473}_2 ∨ -b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ -p_473 ∨ break c in DIMACS: 2579 -2580 2581 -473 1162 0 c 2-1 --> 1 c (-b^{1, 473}_2 ∧ b^{1, 473}_1 ∧ -b^{1, 473}_0 ∧ -p_473) -> (-b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ b^{1, 474}_0) c in CNF: c b^{1, 473}_2 ∨ -b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ p_473 ∨ -b^{1, 474}_2 c b^{1, 473}_2 ∨ -b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ p_473 ∨ -b^{1, 474}_1 c b^{1, 473}_2 ∨ -b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ p_473 ∨ b^{1, 474}_0 c in DIMACS: 2579 -2580 2581 473 -2582 0 2579 -2580 2581 473 -2583 0 2579 -2580 2581 473 2584 0 c 1-1 --> 0 c (-b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ b^{1, 473}_0 ∧ -p_473) -> (-b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ -b^{1, 474}_0) c in CNF: c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ p_473 ∨ -b^{1, 474}_2 c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ p_473 ∨ -b^{1, 474}_1 c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ p_473 ∨ -b^{1, 474}_0 c in DIMACS: 2579 2580 -2581 473 -2582 0 2579 2580 -2581 473 -2583 0 2579 2580 -2581 473 -2584 0 c 0-1 --> -1 c (-b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ -b^{1, 473}_0 ∧ -p_473) -> ( b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ b^{1, 474}_0) c in CNF: c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ p_473 ∨ b^{1, 474}_2 c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ p_473 ∨ -b^{1, 474}_1 c b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ p_473 ∨ b^{1, 474}_0 c in DIMACS: 2579 2580 2581 473 2582 0 2579 2580 2581 473 -2583 0 2579 2580 2581 473 2584 0 c -1-1 --> -2 c ( b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ b^{1, 473}_0 ∧ -p_473) -> ( b^{1, 474}_2 ∧ b^{1, 474}_1 ∧ -b^{1, 474}_0) c in CNF: c -b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ p_473 ∨ b^{1, 474}_2 c -b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ p_473 ∨ b^{1, 474}_1 c -b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ p_473 ∨ -b^{1, 474}_0 c in DIMACS: -2579 2580 -2581 473 2582 0 -2579 2580 -2581 473 2583 0 -2579 2580 -2581 473 -2584 0 c -2-1 --> break c ( b^{1, 473}_2 ∧ b^{1, 473}_1 ∧ -b^{1, 473}_0 ∧ -p_473) -> break c in CNF: c -b^{1, 473}_2 ∨ -b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ p_473 ∨ break c in DIMACS: -2579 -2580 2581 473 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 473}_2 ∧ -b^{1, 473}_1 ∧ -b^{1, 473}_0 ∧ true) c in CNF: c -b^{1, 473}_2 ∨ b^{1, 473}_1 ∨ b^{1, 473}_0 ∨ false c in DIMACS: -2579 2580 2581 0 c 3 does not represent an automaton state. c -(-b^{1, 473}_2 ∧ b^{1, 473}_1 ∧ b^{1, 473}_0 ∧ true) c in CNF: c b^{1, 473}_2 ∨ -b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ false c in DIMACS: 2579 -2580 -2581 0 c -3 does not represent an automaton state. c -( b^{1, 473}_2 ∧ b^{1, 473}_1 ∧ b^{1, 473}_0 ∧ true) c in CNF: c -b^{1, 473}_2 ∨ -b^{1, 473}_1 ∨ -b^{1, 473}_0 ∨ false c in DIMACS: -2579 -2580 -2581 0 c i = 474 c -2+1 --> -1 c ( b^{1, 474}_2 ∧ b^{1, 474}_1 ∧ -b^{1, 474}_0 ∧ p_474) -> ( b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ b^{1, 475}_0) c in CNF: c -b^{1, 474}_2 ∨ -b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ -p_474 ∨ b^{1, 475}_2 c -b^{1, 474}_2 ∨ -b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ -p_474 ∨ -b^{1, 475}_1 c -b^{1, 474}_2 ∨ -b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ -p_474 ∨ b^{1, 475}_0 c in DIMACS: -2582 -2583 2584 -474 2585 0 -2582 -2583 2584 -474 -2586 0 -2582 -2583 2584 -474 2587 0 c -1+1 --> 0 c ( b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ b^{1, 474}_0 ∧ p_474) -> (-b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ -b^{1, 475}_0) c in CNF: c -b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ -p_474 ∨ -b^{1, 475}_2 c -b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ -p_474 ∨ -b^{1, 475}_1 c -b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ -p_474 ∨ -b^{1, 475}_0 c in DIMACS: -2582 2583 -2584 -474 -2585 0 -2582 2583 -2584 -474 -2586 0 -2582 2583 -2584 -474 -2587 0 c 0+1 --> 1 c (-b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ -b^{1, 474}_0 ∧ p_474) -> (-b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ b^{1, 475}_0) c in CNF: c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ -p_474 ∨ -b^{1, 475}_2 c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ -p_474 ∨ -b^{1, 475}_1 c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ -p_474 ∨ b^{1, 475}_0 c in DIMACS: 2582 2583 2584 -474 -2585 0 2582 2583 2584 -474 -2586 0 2582 2583 2584 -474 2587 0 c 1+1 --> 2 c (-b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ b^{1, 474}_0 ∧ p_474) -> (-b^{1, 475}_2 ∧ b^{1, 475}_1 ∧ -b^{1, 475}_0) c in CNF: c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ -p_474 ∨ -b^{1, 475}_2 c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ -p_474 ∨ b^{1, 475}_1 c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ -p_474 ∨ -b^{1, 475}_0 c in DIMACS: 2582 2583 -2584 -474 -2585 0 2582 2583 -2584 -474 2586 0 2582 2583 -2584 -474 -2587 0 c 2+1 --> break c (-b^{1, 474}_2 ∧ b^{1, 474}_1 ∧ -b^{1, 474}_0 ∧ p_474) -> break c in CNF: c b^{1, 474}_2 ∨ -b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ -p_474 ∨ break c in DIMACS: 2582 -2583 2584 -474 1162 0 c 2-1 --> 1 c (-b^{1, 474}_2 ∧ b^{1, 474}_1 ∧ -b^{1, 474}_0 ∧ -p_474) -> (-b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ b^{1, 475}_0) c in CNF: c b^{1, 474}_2 ∨ -b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ p_474 ∨ -b^{1, 475}_2 c b^{1, 474}_2 ∨ -b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ p_474 ∨ -b^{1, 475}_1 c b^{1, 474}_2 ∨ -b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ p_474 ∨ b^{1, 475}_0 c in DIMACS: 2582 -2583 2584 474 -2585 0 2582 -2583 2584 474 -2586 0 2582 -2583 2584 474 2587 0 c 1-1 --> 0 c (-b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ b^{1, 474}_0 ∧ -p_474) -> (-b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ -b^{1, 475}_0) c in CNF: c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ p_474 ∨ -b^{1, 475}_2 c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ p_474 ∨ -b^{1, 475}_1 c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ p_474 ∨ -b^{1, 475}_0 c in DIMACS: 2582 2583 -2584 474 -2585 0 2582 2583 -2584 474 -2586 0 2582 2583 -2584 474 -2587 0 c 0-1 --> -1 c (-b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ -b^{1, 474}_0 ∧ -p_474) -> ( b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ b^{1, 475}_0) c in CNF: c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ p_474 ∨ b^{1, 475}_2 c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ p_474 ∨ -b^{1, 475}_1 c b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ p_474 ∨ b^{1, 475}_0 c in DIMACS: 2582 2583 2584 474 2585 0 2582 2583 2584 474 -2586 0 2582 2583 2584 474 2587 0 c -1-1 --> -2 c ( b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ b^{1, 474}_0 ∧ -p_474) -> ( b^{1, 475}_2 ∧ b^{1, 475}_1 ∧ -b^{1, 475}_0) c in CNF: c -b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ p_474 ∨ b^{1, 475}_2 c -b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ p_474 ∨ b^{1, 475}_1 c -b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ p_474 ∨ -b^{1, 475}_0 c in DIMACS: -2582 2583 -2584 474 2585 0 -2582 2583 -2584 474 2586 0 -2582 2583 -2584 474 -2587 0 c -2-1 --> break c ( b^{1, 474}_2 ∧ b^{1, 474}_1 ∧ -b^{1, 474}_0 ∧ -p_474) -> break c in CNF: c -b^{1, 474}_2 ∨ -b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ p_474 ∨ break c in DIMACS: -2582 -2583 2584 474 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 474}_2 ∧ -b^{1, 474}_1 ∧ -b^{1, 474}_0 ∧ true) c in CNF: c -b^{1, 474}_2 ∨ b^{1, 474}_1 ∨ b^{1, 474}_0 ∨ false c in DIMACS: -2582 2583 2584 0 c 3 does not represent an automaton state. c -(-b^{1, 474}_2 ∧ b^{1, 474}_1 ∧ b^{1, 474}_0 ∧ true) c in CNF: c b^{1, 474}_2 ∨ -b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ false c in DIMACS: 2582 -2583 -2584 0 c -3 does not represent an automaton state. c -( b^{1, 474}_2 ∧ b^{1, 474}_1 ∧ b^{1, 474}_0 ∧ true) c in CNF: c -b^{1, 474}_2 ∨ -b^{1, 474}_1 ∨ -b^{1, 474}_0 ∨ false c in DIMACS: -2582 -2583 -2584 0 c i = 475 c -2+1 --> -1 c ( b^{1, 475}_2 ∧ b^{1, 475}_1 ∧ -b^{1, 475}_0 ∧ p_475) -> ( b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ b^{1, 476}_0) c in CNF: c -b^{1, 475}_2 ∨ -b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ -p_475 ∨ b^{1, 476}_2 c -b^{1, 475}_2 ∨ -b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ -p_475 ∨ -b^{1, 476}_1 c -b^{1, 475}_2 ∨ -b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ -p_475 ∨ b^{1, 476}_0 c in DIMACS: -2585 -2586 2587 -475 2588 0 -2585 -2586 2587 -475 -2589 0 -2585 -2586 2587 -475 2590 0 c -1+1 --> 0 c ( b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ b^{1, 475}_0 ∧ p_475) -> (-b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ -b^{1, 476}_0) c in CNF: c -b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ -p_475 ∨ -b^{1, 476}_2 c -b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ -p_475 ∨ -b^{1, 476}_1 c -b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ -p_475 ∨ -b^{1, 476}_0 c in DIMACS: -2585 2586 -2587 -475 -2588 0 -2585 2586 -2587 -475 -2589 0 -2585 2586 -2587 -475 -2590 0 c 0+1 --> 1 c (-b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ -b^{1, 475}_0 ∧ p_475) -> (-b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ b^{1, 476}_0) c in CNF: c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ -p_475 ∨ -b^{1, 476}_2 c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ -p_475 ∨ -b^{1, 476}_1 c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ -p_475 ∨ b^{1, 476}_0 c in DIMACS: 2585 2586 2587 -475 -2588 0 2585 2586 2587 -475 -2589 0 2585 2586 2587 -475 2590 0 c 1+1 --> 2 c (-b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ b^{1, 475}_0 ∧ p_475) -> (-b^{1, 476}_2 ∧ b^{1, 476}_1 ∧ -b^{1, 476}_0) c in CNF: c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ -p_475 ∨ -b^{1, 476}_2 c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ -p_475 ∨ b^{1, 476}_1 c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ -p_475 ∨ -b^{1, 476}_0 c in DIMACS: 2585 2586 -2587 -475 -2588 0 2585 2586 -2587 -475 2589 0 2585 2586 -2587 -475 -2590 0 c 2+1 --> break c (-b^{1, 475}_2 ∧ b^{1, 475}_1 ∧ -b^{1, 475}_0 ∧ p_475) -> break c in CNF: c b^{1, 475}_2 ∨ -b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ -p_475 ∨ break c in DIMACS: 2585 -2586 2587 -475 1162 0 c 2-1 --> 1 c (-b^{1, 475}_2 ∧ b^{1, 475}_1 ∧ -b^{1, 475}_0 ∧ -p_475) -> (-b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ b^{1, 476}_0) c in CNF: c b^{1, 475}_2 ∨ -b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ p_475 ∨ -b^{1, 476}_2 c b^{1, 475}_2 ∨ -b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ p_475 ∨ -b^{1, 476}_1 c b^{1, 475}_2 ∨ -b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ p_475 ∨ b^{1, 476}_0 c in DIMACS: 2585 -2586 2587 475 -2588 0 2585 -2586 2587 475 -2589 0 2585 -2586 2587 475 2590 0 c 1-1 --> 0 c (-b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ b^{1, 475}_0 ∧ -p_475) -> (-b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ -b^{1, 476}_0) c in CNF: c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ p_475 ∨ -b^{1, 476}_2 c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ p_475 ∨ -b^{1, 476}_1 c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ p_475 ∨ -b^{1, 476}_0 c in DIMACS: 2585 2586 -2587 475 -2588 0 2585 2586 -2587 475 -2589 0 2585 2586 -2587 475 -2590 0 c 0-1 --> -1 c (-b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ -b^{1, 475}_0 ∧ -p_475) -> ( b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ b^{1, 476}_0) c in CNF: c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ p_475 ∨ b^{1, 476}_2 c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ p_475 ∨ -b^{1, 476}_1 c b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ p_475 ∨ b^{1, 476}_0 c in DIMACS: 2585 2586 2587 475 2588 0 2585 2586 2587 475 -2589 0 2585 2586 2587 475 2590 0 c -1-1 --> -2 c ( b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ b^{1, 475}_0 ∧ -p_475) -> ( b^{1, 476}_2 ∧ b^{1, 476}_1 ∧ -b^{1, 476}_0) c in CNF: c -b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ p_475 ∨ b^{1, 476}_2 c -b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ p_475 ∨ b^{1, 476}_1 c -b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ p_475 ∨ -b^{1, 476}_0 c in DIMACS: -2585 2586 -2587 475 2588 0 -2585 2586 -2587 475 2589 0 -2585 2586 -2587 475 -2590 0 c -2-1 --> break c ( b^{1, 475}_2 ∧ b^{1, 475}_1 ∧ -b^{1, 475}_0 ∧ -p_475) -> break c in CNF: c -b^{1, 475}_2 ∨ -b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ p_475 ∨ break c in DIMACS: -2585 -2586 2587 475 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 475}_2 ∧ -b^{1, 475}_1 ∧ -b^{1, 475}_0 ∧ true) c in CNF: c -b^{1, 475}_2 ∨ b^{1, 475}_1 ∨ b^{1, 475}_0 ∨ false c in DIMACS: -2585 2586 2587 0 c 3 does not represent an automaton state. c -(-b^{1, 475}_2 ∧ b^{1, 475}_1 ∧ b^{1, 475}_0 ∧ true) c in CNF: c b^{1, 475}_2 ∨ -b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ false c in DIMACS: 2585 -2586 -2587 0 c -3 does not represent an automaton state. c -( b^{1, 475}_2 ∧ b^{1, 475}_1 ∧ b^{1, 475}_0 ∧ true) c in CNF: c -b^{1, 475}_2 ∨ -b^{1, 475}_1 ∨ -b^{1, 475}_0 ∨ false c in DIMACS: -2585 -2586 -2587 0 c i = 476 c -2+1 --> -1 c ( b^{1, 476}_2 ∧ b^{1, 476}_1 ∧ -b^{1, 476}_0 ∧ p_476) -> ( b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ b^{1, 477}_0) c in CNF: c -b^{1, 476}_2 ∨ -b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ -p_476 ∨ b^{1, 477}_2 c -b^{1, 476}_2 ∨ -b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ -p_476 ∨ -b^{1, 477}_1 c -b^{1, 476}_2 ∨ -b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ -p_476 ∨ b^{1, 477}_0 c in DIMACS: -2588 -2589 2590 -476 2591 0 -2588 -2589 2590 -476 -2592 0 -2588 -2589 2590 -476 2593 0 c -1+1 --> 0 c ( b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ b^{1, 476}_0 ∧ p_476) -> (-b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ -b^{1, 477}_0) c in CNF: c -b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ -p_476 ∨ -b^{1, 477}_2 c -b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ -p_476 ∨ -b^{1, 477}_1 c -b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ -p_476 ∨ -b^{1, 477}_0 c in DIMACS: -2588 2589 -2590 -476 -2591 0 -2588 2589 -2590 -476 -2592 0 -2588 2589 -2590 -476 -2593 0 c 0+1 --> 1 c (-b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ -b^{1, 476}_0 ∧ p_476) -> (-b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ b^{1, 477}_0) c in CNF: c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ -p_476 ∨ -b^{1, 477}_2 c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ -p_476 ∨ -b^{1, 477}_1 c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ -p_476 ∨ b^{1, 477}_0 c in DIMACS: 2588 2589 2590 -476 -2591 0 2588 2589 2590 -476 -2592 0 2588 2589 2590 -476 2593 0 c 1+1 --> 2 c (-b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ b^{1, 476}_0 ∧ p_476) -> (-b^{1, 477}_2 ∧ b^{1, 477}_1 ∧ -b^{1, 477}_0) c in CNF: c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ -p_476 ∨ -b^{1, 477}_2 c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ -p_476 ∨ b^{1, 477}_1 c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ -p_476 ∨ -b^{1, 477}_0 c in DIMACS: 2588 2589 -2590 -476 -2591 0 2588 2589 -2590 -476 2592 0 2588 2589 -2590 -476 -2593 0 c 2+1 --> break c (-b^{1, 476}_2 ∧ b^{1, 476}_1 ∧ -b^{1, 476}_0 ∧ p_476) -> break c in CNF: c b^{1, 476}_2 ∨ -b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ -p_476 ∨ break c in DIMACS: 2588 -2589 2590 -476 1162 0 c 2-1 --> 1 c (-b^{1, 476}_2 ∧ b^{1, 476}_1 ∧ -b^{1, 476}_0 ∧ -p_476) -> (-b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ b^{1, 477}_0) c in CNF: c b^{1, 476}_2 ∨ -b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ p_476 ∨ -b^{1, 477}_2 c b^{1, 476}_2 ∨ -b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ p_476 ∨ -b^{1, 477}_1 c b^{1, 476}_2 ∨ -b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ p_476 ∨ b^{1, 477}_0 c in DIMACS: 2588 -2589 2590 476 -2591 0 2588 -2589 2590 476 -2592 0 2588 -2589 2590 476 2593 0 c 1-1 --> 0 c (-b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ b^{1, 476}_0 ∧ -p_476) -> (-b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ -b^{1, 477}_0) c in CNF: c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ p_476 ∨ -b^{1, 477}_2 c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ p_476 ∨ -b^{1, 477}_1 c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ p_476 ∨ -b^{1, 477}_0 c in DIMACS: 2588 2589 -2590 476 -2591 0 2588 2589 -2590 476 -2592 0 2588 2589 -2590 476 -2593 0 c 0-1 --> -1 c (-b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ -b^{1, 476}_0 ∧ -p_476) -> ( b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ b^{1, 477}_0) c in CNF: c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ p_476 ∨ b^{1, 477}_2 c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ p_476 ∨ -b^{1, 477}_1 c b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ p_476 ∨ b^{1, 477}_0 c in DIMACS: 2588 2589 2590 476 2591 0 2588 2589 2590 476 -2592 0 2588 2589 2590 476 2593 0 c -1-1 --> -2 c ( b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ b^{1, 476}_0 ∧ -p_476) -> ( b^{1, 477}_2 ∧ b^{1, 477}_1 ∧ -b^{1, 477}_0) c in CNF: c -b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ p_476 ∨ b^{1, 477}_2 c -b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ p_476 ∨ b^{1, 477}_1 c -b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ p_476 ∨ -b^{1, 477}_0 c in DIMACS: -2588 2589 -2590 476 2591 0 -2588 2589 -2590 476 2592 0 -2588 2589 -2590 476 -2593 0 c -2-1 --> break c ( b^{1, 476}_2 ∧ b^{1, 476}_1 ∧ -b^{1, 476}_0 ∧ -p_476) -> break c in CNF: c -b^{1, 476}_2 ∨ -b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ p_476 ∨ break c in DIMACS: -2588 -2589 2590 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 476}_2 ∧ -b^{1, 476}_1 ∧ -b^{1, 476}_0 ∧ true) c in CNF: c -b^{1, 476}_2 ∨ b^{1, 476}_1 ∨ b^{1, 476}_0 ∨ false c in DIMACS: -2588 2589 2590 0 c 3 does not represent an automaton state. c -(-b^{1, 476}_2 ∧ b^{1, 476}_1 ∧ b^{1, 476}_0 ∧ true) c in CNF: c b^{1, 476}_2 ∨ -b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ false c in DIMACS: 2588 -2589 -2590 0 c -3 does not represent an automaton state. c -( b^{1, 476}_2 ∧ b^{1, 476}_1 ∧ b^{1, 476}_0 ∧ true) c in CNF: c -b^{1, 476}_2 ∨ -b^{1, 476}_1 ∨ -b^{1, 476}_0 ∨ false c in DIMACS: -2588 -2589 -2590 0 c i = 477 c -2+1 --> -1 c ( b^{1, 477}_2 ∧ b^{1, 477}_1 ∧ -b^{1, 477}_0 ∧ p_477) -> ( b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ b^{1, 478}_0) c in CNF: c -b^{1, 477}_2 ∨ -b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ -p_477 ∨ b^{1, 478}_2 c -b^{1, 477}_2 ∨ -b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ -p_477 ∨ -b^{1, 478}_1 c -b^{1, 477}_2 ∨ -b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ -p_477 ∨ b^{1, 478}_0 c in DIMACS: -2591 -2592 2593 -477 2594 0 -2591 -2592 2593 -477 -2595 0 -2591 -2592 2593 -477 2596 0 c -1+1 --> 0 c ( b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ b^{1, 477}_0 ∧ p_477) -> (-b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ -b^{1, 478}_0) c in CNF: c -b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ -p_477 ∨ -b^{1, 478}_2 c -b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ -p_477 ∨ -b^{1, 478}_1 c -b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ -p_477 ∨ -b^{1, 478}_0 c in DIMACS: -2591 2592 -2593 -477 -2594 0 -2591 2592 -2593 -477 -2595 0 -2591 2592 -2593 -477 -2596 0 c 0+1 --> 1 c (-b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ -b^{1, 477}_0 ∧ p_477) -> (-b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ b^{1, 478}_0) c in CNF: c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ -p_477 ∨ -b^{1, 478}_2 c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ -p_477 ∨ -b^{1, 478}_1 c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ -p_477 ∨ b^{1, 478}_0 c in DIMACS: 2591 2592 2593 -477 -2594 0 2591 2592 2593 -477 -2595 0 2591 2592 2593 -477 2596 0 c 1+1 --> 2 c (-b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ b^{1, 477}_0 ∧ p_477) -> (-b^{1, 478}_2 ∧ b^{1, 478}_1 ∧ -b^{1, 478}_0) c in CNF: c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ -p_477 ∨ -b^{1, 478}_2 c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ -p_477 ∨ b^{1, 478}_1 c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ -p_477 ∨ -b^{1, 478}_0 c in DIMACS: 2591 2592 -2593 -477 -2594 0 2591 2592 -2593 -477 2595 0 2591 2592 -2593 -477 -2596 0 c 2+1 --> break c (-b^{1, 477}_2 ∧ b^{1, 477}_1 ∧ -b^{1, 477}_0 ∧ p_477) -> break c in CNF: c b^{1, 477}_2 ∨ -b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ -p_477 ∨ break c in DIMACS: 2591 -2592 2593 -477 1162 0 c 2-1 --> 1 c (-b^{1, 477}_2 ∧ b^{1, 477}_1 ∧ -b^{1, 477}_0 ∧ -p_477) -> (-b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ b^{1, 478}_0) c in CNF: c b^{1, 477}_2 ∨ -b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ p_477 ∨ -b^{1, 478}_2 c b^{1, 477}_2 ∨ -b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ p_477 ∨ -b^{1, 478}_1 c b^{1, 477}_2 ∨ -b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ p_477 ∨ b^{1, 478}_0 c in DIMACS: 2591 -2592 2593 477 -2594 0 2591 -2592 2593 477 -2595 0 2591 -2592 2593 477 2596 0 c 1-1 --> 0 c (-b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ b^{1, 477}_0 ∧ -p_477) -> (-b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ -b^{1, 478}_0) c in CNF: c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ p_477 ∨ -b^{1, 478}_2 c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ p_477 ∨ -b^{1, 478}_1 c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ p_477 ∨ -b^{1, 478}_0 c in DIMACS: 2591 2592 -2593 477 -2594 0 2591 2592 -2593 477 -2595 0 2591 2592 -2593 477 -2596 0 c 0-1 --> -1 c (-b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ -b^{1, 477}_0 ∧ -p_477) -> ( b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ b^{1, 478}_0) c in CNF: c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ p_477 ∨ b^{1, 478}_2 c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ p_477 ∨ -b^{1, 478}_1 c b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ p_477 ∨ b^{1, 478}_0 c in DIMACS: 2591 2592 2593 477 2594 0 2591 2592 2593 477 -2595 0 2591 2592 2593 477 2596 0 c -1-1 --> -2 c ( b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ b^{1, 477}_0 ∧ -p_477) -> ( b^{1, 478}_2 ∧ b^{1, 478}_1 ∧ -b^{1, 478}_0) c in CNF: c -b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ p_477 ∨ b^{1, 478}_2 c -b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ p_477 ∨ b^{1, 478}_1 c -b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ p_477 ∨ -b^{1, 478}_0 c in DIMACS: -2591 2592 -2593 477 2594 0 -2591 2592 -2593 477 2595 0 -2591 2592 -2593 477 -2596 0 c -2-1 --> break c ( b^{1, 477}_2 ∧ b^{1, 477}_1 ∧ -b^{1, 477}_0 ∧ -p_477) -> break c in CNF: c -b^{1, 477}_2 ∨ -b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ p_477 ∨ break c in DIMACS: -2591 -2592 2593 477 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 477}_2 ∧ -b^{1, 477}_1 ∧ -b^{1, 477}_0 ∧ true) c in CNF: c -b^{1, 477}_2 ∨ b^{1, 477}_1 ∨ b^{1, 477}_0 ∨ false c in DIMACS: -2591 2592 2593 0 c 3 does not represent an automaton state. c -(-b^{1, 477}_2 ∧ b^{1, 477}_1 ∧ b^{1, 477}_0 ∧ true) c in CNF: c b^{1, 477}_2 ∨ -b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ false c in DIMACS: 2591 -2592 -2593 0 c -3 does not represent an automaton state. c -( b^{1, 477}_2 ∧ b^{1, 477}_1 ∧ b^{1, 477}_0 ∧ true) c in CNF: c -b^{1, 477}_2 ∨ -b^{1, 477}_1 ∨ -b^{1, 477}_0 ∨ false c in DIMACS: -2591 -2592 -2593 0 c i = 478 c -2+1 --> -1 c ( b^{1, 478}_2 ∧ b^{1, 478}_1 ∧ -b^{1, 478}_0 ∧ p_478) -> ( b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ b^{1, 479}_0) c in CNF: c -b^{1, 478}_2 ∨ -b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ -p_478 ∨ b^{1, 479}_2 c -b^{1, 478}_2 ∨ -b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ -p_478 ∨ -b^{1, 479}_1 c -b^{1, 478}_2 ∨ -b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ -p_478 ∨ b^{1, 479}_0 c in DIMACS: -2594 -2595 2596 -478 2597 0 -2594 -2595 2596 -478 -2598 0 -2594 -2595 2596 -478 2599 0 c -1+1 --> 0 c ( b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ b^{1, 478}_0 ∧ p_478) -> (-b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ -b^{1, 479}_0) c in CNF: c -b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ -p_478 ∨ -b^{1, 479}_2 c -b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ -p_478 ∨ -b^{1, 479}_1 c -b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ -p_478 ∨ -b^{1, 479}_0 c in DIMACS: -2594 2595 -2596 -478 -2597 0 -2594 2595 -2596 -478 -2598 0 -2594 2595 -2596 -478 -2599 0 c 0+1 --> 1 c (-b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ -b^{1, 478}_0 ∧ p_478) -> (-b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ b^{1, 479}_0) c in CNF: c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ -p_478 ∨ -b^{1, 479}_2 c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ -p_478 ∨ -b^{1, 479}_1 c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ -p_478 ∨ b^{1, 479}_0 c in DIMACS: 2594 2595 2596 -478 -2597 0 2594 2595 2596 -478 -2598 0 2594 2595 2596 -478 2599 0 c 1+1 --> 2 c (-b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ b^{1, 478}_0 ∧ p_478) -> (-b^{1, 479}_2 ∧ b^{1, 479}_1 ∧ -b^{1, 479}_0) c in CNF: c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ -p_478 ∨ -b^{1, 479}_2 c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ -p_478 ∨ b^{1, 479}_1 c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ -p_478 ∨ -b^{1, 479}_0 c in DIMACS: 2594 2595 -2596 -478 -2597 0 2594 2595 -2596 -478 2598 0 2594 2595 -2596 -478 -2599 0 c 2+1 --> break c (-b^{1, 478}_2 ∧ b^{1, 478}_1 ∧ -b^{1, 478}_0 ∧ p_478) -> break c in CNF: c b^{1, 478}_2 ∨ -b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ -p_478 ∨ break c in DIMACS: 2594 -2595 2596 -478 1162 0 c 2-1 --> 1 c (-b^{1, 478}_2 ∧ b^{1, 478}_1 ∧ -b^{1, 478}_0 ∧ -p_478) -> (-b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ b^{1, 479}_0) c in CNF: c b^{1, 478}_2 ∨ -b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ p_478 ∨ -b^{1, 479}_2 c b^{1, 478}_2 ∨ -b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ p_478 ∨ -b^{1, 479}_1 c b^{1, 478}_2 ∨ -b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ p_478 ∨ b^{1, 479}_0 c in DIMACS: 2594 -2595 2596 478 -2597 0 2594 -2595 2596 478 -2598 0 2594 -2595 2596 478 2599 0 c 1-1 --> 0 c (-b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ b^{1, 478}_0 ∧ -p_478) -> (-b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ -b^{1, 479}_0) c in CNF: c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ p_478 ∨ -b^{1, 479}_2 c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ p_478 ∨ -b^{1, 479}_1 c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ p_478 ∨ -b^{1, 479}_0 c in DIMACS: 2594 2595 -2596 478 -2597 0 2594 2595 -2596 478 -2598 0 2594 2595 -2596 478 -2599 0 c 0-1 --> -1 c (-b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ -b^{1, 478}_0 ∧ -p_478) -> ( b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ b^{1, 479}_0) c in CNF: c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ p_478 ∨ b^{1, 479}_2 c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ p_478 ∨ -b^{1, 479}_1 c b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ p_478 ∨ b^{1, 479}_0 c in DIMACS: 2594 2595 2596 478 2597 0 2594 2595 2596 478 -2598 0 2594 2595 2596 478 2599 0 c -1-1 --> -2 c ( b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ b^{1, 478}_0 ∧ -p_478) -> ( b^{1, 479}_2 ∧ b^{1, 479}_1 ∧ -b^{1, 479}_0) c in CNF: c -b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ p_478 ∨ b^{1, 479}_2 c -b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ p_478 ∨ b^{1, 479}_1 c -b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ p_478 ∨ -b^{1, 479}_0 c in DIMACS: -2594 2595 -2596 478 2597 0 -2594 2595 -2596 478 2598 0 -2594 2595 -2596 478 -2599 0 c -2-1 --> break c ( b^{1, 478}_2 ∧ b^{1, 478}_1 ∧ -b^{1, 478}_0 ∧ -p_478) -> break c in CNF: c -b^{1, 478}_2 ∨ -b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ p_478 ∨ break c in DIMACS: -2594 -2595 2596 478 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 478}_2 ∧ -b^{1, 478}_1 ∧ -b^{1, 478}_0 ∧ true) c in CNF: c -b^{1, 478}_2 ∨ b^{1, 478}_1 ∨ b^{1, 478}_0 ∨ false c in DIMACS: -2594 2595 2596 0 c 3 does not represent an automaton state. c -(-b^{1, 478}_2 ∧ b^{1, 478}_1 ∧ b^{1, 478}_0 ∧ true) c in CNF: c b^{1, 478}_2 ∨ -b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ false c in DIMACS: 2594 -2595 -2596 0 c -3 does not represent an automaton state. c -( b^{1, 478}_2 ∧ b^{1, 478}_1 ∧ b^{1, 478}_0 ∧ true) c in CNF: c -b^{1, 478}_2 ∨ -b^{1, 478}_1 ∨ -b^{1, 478}_0 ∨ false c in DIMACS: -2594 -2595 -2596 0 c i = 479 c -2+1 --> -1 c ( b^{1, 479}_2 ∧ b^{1, 479}_1 ∧ -b^{1, 479}_0 ∧ p_479) -> ( b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ b^{1, 480}_0) c in CNF: c -b^{1, 479}_2 ∨ -b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ -p_479 ∨ b^{1, 480}_2 c -b^{1, 479}_2 ∨ -b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ -p_479 ∨ -b^{1, 480}_1 c -b^{1, 479}_2 ∨ -b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ -p_479 ∨ b^{1, 480}_0 c in DIMACS: -2597 -2598 2599 -479 2600 0 -2597 -2598 2599 -479 -2601 0 -2597 -2598 2599 -479 2602 0 c -1+1 --> 0 c ( b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ b^{1, 479}_0 ∧ p_479) -> (-b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ -b^{1, 480}_0) c in CNF: c -b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ -p_479 ∨ -b^{1, 480}_2 c -b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ -p_479 ∨ -b^{1, 480}_1 c -b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ -p_479 ∨ -b^{1, 480}_0 c in DIMACS: -2597 2598 -2599 -479 -2600 0 -2597 2598 -2599 -479 -2601 0 -2597 2598 -2599 -479 -2602 0 c 0+1 --> 1 c (-b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ -b^{1, 479}_0 ∧ p_479) -> (-b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ b^{1, 480}_0) c in CNF: c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ -p_479 ∨ -b^{1, 480}_2 c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ -p_479 ∨ -b^{1, 480}_1 c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ -p_479 ∨ b^{1, 480}_0 c in DIMACS: 2597 2598 2599 -479 -2600 0 2597 2598 2599 -479 -2601 0 2597 2598 2599 -479 2602 0 c 1+1 --> 2 c (-b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ b^{1, 479}_0 ∧ p_479) -> (-b^{1, 480}_2 ∧ b^{1, 480}_1 ∧ -b^{1, 480}_0) c in CNF: c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ -p_479 ∨ -b^{1, 480}_2 c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ -p_479 ∨ b^{1, 480}_1 c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ -p_479 ∨ -b^{1, 480}_0 c in DIMACS: 2597 2598 -2599 -479 -2600 0 2597 2598 -2599 -479 2601 0 2597 2598 -2599 -479 -2602 0 c 2+1 --> break c (-b^{1, 479}_2 ∧ b^{1, 479}_1 ∧ -b^{1, 479}_0 ∧ p_479) -> break c in CNF: c b^{1, 479}_2 ∨ -b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ -p_479 ∨ break c in DIMACS: 2597 -2598 2599 -479 1162 0 c 2-1 --> 1 c (-b^{1, 479}_2 ∧ b^{1, 479}_1 ∧ -b^{1, 479}_0 ∧ -p_479) -> (-b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ b^{1, 480}_0) c in CNF: c b^{1, 479}_2 ∨ -b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ p_479 ∨ -b^{1, 480}_2 c b^{1, 479}_2 ∨ -b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ p_479 ∨ -b^{1, 480}_1 c b^{1, 479}_2 ∨ -b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ p_479 ∨ b^{1, 480}_0 c in DIMACS: 2597 -2598 2599 479 -2600 0 2597 -2598 2599 479 -2601 0 2597 -2598 2599 479 2602 0 c 1-1 --> 0 c (-b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ b^{1, 479}_0 ∧ -p_479) -> (-b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ -b^{1, 480}_0) c in CNF: c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ p_479 ∨ -b^{1, 480}_2 c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ p_479 ∨ -b^{1, 480}_1 c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ p_479 ∨ -b^{1, 480}_0 c in DIMACS: 2597 2598 -2599 479 -2600 0 2597 2598 -2599 479 -2601 0 2597 2598 -2599 479 -2602 0 c 0-1 --> -1 c (-b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ -b^{1, 479}_0 ∧ -p_479) -> ( b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ b^{1, 480}_0) c in CNF: c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ p_479 ∨ b^{1, 480}_2 c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ p_479 ∨ -b^{1, 480}_1 c b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ p_479 ∨ b^{1, 480}_0 c in DIMACS: 2597 2598 2599 479 2600 0 2597 2598 2599 479 -2601 0 2597 2598 2599 479 2602 0 c -1-1 --> -2 c ( b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ b^{1, 479}_0 ∧ -p_479) -> ( b^{1, 480}_2 ∧ b^{1, 480}_1 ∧ -b^{1, 480}_0) c in CNF: c -b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ p_479 ∨ b^{1, 480}_2 c -b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ p_479 ∨ b^{1, 480}_1 c -b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ p_479 ∨ -b^{1, 480}_0 c in DIMACS: -2597 2598 -2599 479 2600 0 -2597 2598 -2599 479 2601 0 -2597 2598 -2599 479 -2602 0 c -2-1 --> break c ( b^{1, 479}_2 ∧ b^{1, 479}_1 ∧ -b^{1, 479}_0 ∧ -p_479) -> break c in CNF: c -b^{1, 479}_2 ∨ -b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ p_479 ∨ break c in DIMACS: -2597 -2598 2599 479 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 479}_2 ∧ -b^{1, 479}_1 ∧ -b^{1, 479}_0 ∧ true) c in CNF: c -b^{1, 479}_2 ∨ b^{1, 479}_1 ∨ b^{1, 479}_0 ∨ false c in DIMACS: -2597 2598 2599 0 c 3 does not represent an automaton state. c -(-b^{1, 479}_2 ∧ b^{1, 479}_1 ∧ b^{1, 479}_0 ∧ true) c in CNF: c b^{1, 479}_2 ∨ -b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ false c in DIMACS: 2597 -2598 -2599 0 c -3 does not represent an automaton state. c -( b^{1, 479}_2 ∧ b^{1, 479}_1 ∧ b^{1, 479}_0 ∧ true) c in CNF: c -b^{1, 479}_2 ∨ -b^{1, 479}_1 ∨ -b^{1, 479}_0 ∨ false c in DIMACS: -2597 -2598 -2599 0 c i = 480 c -2+1 --> -1 c ( b^{1, 480}_2 ∧ b^{1, 480}_1 ∧ -b^{1, 480}_0 ∧ p_480) -> ( b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ b^{1, 481}_0) c in CNF: c -b^{1, 480}_2 ∨ -b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ -p_480 ∨ b^{1, 481}_2 c -b^{1, 480}_2 ∨ -b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ -p_480 ∨ -b^{1, 481}_1 c -b^{1, 480}_2 ∨ -b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ -p_480 ∨ b^{1, 481}_0 c in DIMACS: -2600 -2601 2602 -480 2603 0 -2600 -2601 2602 -480 -2604 0 -2600 -2601 2602 -480 2605 0 c -1+1 --> 0 c ( b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ b^{1, 480}_0 ∧ p_480) -> (-b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ -b^{1, 481}_0) c in CNF: c -b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ -p_480 ∨ -b^{1, 481}_2 c -b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ -p_480 ∨ -b^{1, 481}_1 c -b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ -p_480 ∨ -b^{1, 481}_0 c in DIMACS: -2600 2601 -2602 -480 -2603 0 -2600 2601 -2602 -480 -2604 0 -2600 2601 -2602 -480 -2605 0 c 0+1 --> 1 c (-b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ -b^{1, 480}_0 ∧ p_480) -> (-b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ b^{1, 481}_0) c in CNF: c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ -p_480 ∨ -b^{1, 481}_2 c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ -p_480 ∨ -b^{1, 481}_1 c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ -p_480 ∨ b^{1, 481}_0 c in DIMACS: 2600 2601 2602 -480 -2603 0 2600 2601 2602 -480 -2604 0 2600 2601 2602 -480 2605 0 c 1+1 --> 2 c (-b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ b^{1, 480}_0 ∧ p_480) -> (-b^{1, 481}_2 ∧ b^{1, 481}_1 ∧ -b^{1, 481}_0) c in CNF: c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ -p_480 ∨ -b^{1, 481}_2 c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ -p_480 ∨ b^{1, 481}_1 c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ -p_480 ∨ -b^{1, 481}_0 c in DIMACS: 2600 2601 -2602 -480 -2603 0 2600 2601 -2602 -480 2604 0 2600 2601 -2602 -480 -2605 0 c 2+1 --> break c (-b^{1, 480}_2 ∧ b^{1, 480}_1 ∧ -b^{1, 480}_0 ∧ p_480) -> break c in CNF: c b^{1, 480}_2 ∨ -b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ -p_480 ∨ break c in DIMACS: 2600 -2601 2602 -480 1162 0 c 2-1 --> 1 c (-b^{1, 480}_2 ∧ b^{1, 480}_1 ∧ -b^{1, 480}_0 ∧ -p_480) -> (-b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ b^{1, 481}_0) c in CNF: c b^{1, 480}_2 ∨ -b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ p_480 ∨ -b^{1, 481}_2 c b^{1, 480}_2 ∨ -b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ p_480 ∨ -b^{1, 481}_1 c b^{1, 480}_2 ∨ -b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ p_480 ∨ b^{1, 481}_0 c in DIMACS: 2600 -2601 2602 480 -2603 0 2600 -2601 2602 480 -2604 0 2600 -2601 2602 480 2605 0 c 1-1 --> 0 c (-b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ b^{1, 480}_0 ∧ -p_480) -> (-b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ -b^{1, 481}_0) c in CNF: c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ p_480 ∨ -b^{1, 481}_2 c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ p_480 ∨ -b^{1, 481}_1 c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ p_480 ∨ -b^{1, 481}_0 c in DIMACS: 2600 2601 -2602 480 -2603 0 2600 2601 -2602 480 -2604 0 2600 2601 -2602 480 -2605 0 c 0-1 --> -1 c (-b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ -b^{1, 480}_0 ∧ -p_480) -> ( b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ b^{1, 481}_0) c in CNF: c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ p_480 ∨ b^{1, 481}_2 c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ p_480 ∨ -b^{1, 481}_1 c b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ p_480 ∨ b^{1, 481}_0 c in DIMACS: 2600 2601 2602 480 2603 0 2600 2601 2602 480 -2604 0 2600 2601 2602 480 2605 0 c -1-1 --> -2 c ( b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ b^{1, 480}_0 ∧ -p_480) -> ( b^{1, 481}_2 ∧ b^{1, 481}_1 ∧ -b^{1, 481}_0) c in CNF: c -b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ p_480 ∨ b^{1, 481}_2 c -b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ p_480 ∨ b^{1, 481}_1 c -b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ p_480 ∨ -b^{1, 481}_0 c in DIMACS: -2600 2601 -2602 480 2603 0 -2600 2601 -2602 480 2604 0 -2600 2601 -2602 480 -2605 0 c -2-1 --> break c ( b^{1, 480}_2 ∧ b^{1, 480}_1 ∧ -b^{1, 480}_0 ∧ -p_480) -> break c in CNF: c -b^{1, 480}_2 ∨ -b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ p_480 ∨ break c in DIMACS: -2600 -2601 2602 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 480}_2 ∧ -b^{1, 480}_1 ∧ -b^{1, 480}_0 ∧ true) c in CNF: c -b^{1, 480}_2 ∨ b^{1, 480}_1 ∨ b^{1, 480}_0 ∨ false c in DIMACS: -2600 2601 2602 0 c 3 does not represent an automaton state. c -(-b^{1, 480}_2 ∧ b^{1, 480}_1 ∧ b^{1, 480}_0 ∧ true) c in CNF: c b^{1, 480}_2 ∨ -b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ false c in DIMACS: 2600 -2601 -2602 0 c -3 does not represent an automaton state. c -( b^{1, 480}_2 ∧ b^{1, 480}_1 ∧ b^{1, 480}_0 ∧ true) c in CNF: c -b^{1, 480}_2 ∨ -b^{1, 480}_1 ∨ -b^{1, 480}_0 ∨ false c in DIMACS: -2600 -2601 -2602 0 c i = 481 c -2+1 --> -1 c ( b^{1, 481}_2 ∧ b^{1, 481}_1 ∧ -b^{1, 481}_0 ∧ p_481) -> ( b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ b^{1, 482}_0) c in CNF: c -b^{1, 481}_2 ∨ -b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ -p_481 ∨ b^{1, 482}_2 c -b^{1, 481}_2 ∨ -b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ -p_481 ∨ -b^{1, 482}_1 c -b^{1, 481}_2 ∨ -b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ -p_481 ∨ b^{1, 482}_0 c in DIMACS: -2603 -2604 2605 -481 2606 0 -2603 -2604 2605 -481 -2607 0 -2603 -2604 2605 -481 2608 0 c -1+1 --> 0 c ( b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ b^{1, 481}_0 ∧ p_481) -> (-b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ -b^{1, 482}_0) c in CNF: c -b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ -p_481 ∨ -b^{1, 482}_2 c -b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ -p_481 ∨ -b^{1, 482}_1 c -b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ -p_481 ∨ -b^{1, 482}_0 c in DIMACS: -2603 2604 -2605 -481 -2606 0 -2603 2604 -2605 -481 -2607 0 -2603 2604 -2605 -481 -2608 0 c 0+1 --> 1 c (-b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ -b^{1, 481}_0 ∧ p_481) -> (-b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ b^{1, 482}_0) c in CNF: c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ -p_481 ∨ -b^{1, 482}_2 c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ -p_481 ∨ -b^{1, 482}_1 c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ -p_481 ∨ b^{1, 482}_0 c in DIMACS: 2603 2604 2605 -481 -2606 0 2603 2604 2605 -481 -2607 0 2603 2604 2605 -481 2608 0 c 1+1 --> 2 c (-b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ b^{1, 481}_0 ∧ p_481) -> (-b^{1, 482}_2 ∧ b^{1, 482}_1 ∧ -b^{1, 482}_0) c in CNF: c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ -p_481 ∨ -b^{1, 482}_2 c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ -p_481 ∨ b^{1, 482}_1 c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ -p_481 ∨ -b^{1, 482}_0 c in DIMACS: 2603 2604 -2605 -481 -2606 0 2603 2604 -2605 -481 2607 0 2603 2604 -2605 -481 -2608 0 c 2+1 --> break c (-b^{1, 481}_2 ∧ b^{1, 481}_1 ∧ -b^{1, 481}_0 ∧ p_481) -> break c in CNF: c b^{1, 481}_2 ∨ -b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ -p_481 ∨ break c in DIMACS: 2603 -2604 2605 -481 1162 0 c 2-1 --> 1 c (-b^{1, 481}_2 ∧ b^{1, 481}_1 ∧ -b^{1, 481}_0 ∧ -p_481) -> (-b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ b^{1, 482}_0) c in CNF: c b^{1, 481}_2 ∨ -b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ p_481 ∨ -b^{1, 482}_2 c b^{1, 481}_2 ∨ -b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ p_481 ∨ -b^{1, 482}_1 c b^{1, 481}_2 ∨ -b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ p_481 ∨ b^{1, 482}_0 c in DIMACS: 2603 -2604 2605 481 -2606 0 2603 -2604 2605 481 -2607 0 2603 -2604 2605 481 2608 0 c 1-1 --> 0 c (-b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ b^{1, 481}_0 ∧ -p_481) -> (-b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ -b^{1, 482}_0) c in CNF: c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ p_481 ∨ -b^{1, 482}_2 c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ p_481 ∨ -b^{1, 482}_1 c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ p_481 ∨ -b^{1, 482}_0 c in DIMACS: 2603 2604 -2605 481 -2606 0 2603 2604 -2605 481 -2607 0 2603 2604 -2605 481 -2608 0 c 0-1 --> -1 c (-b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ -b^{1, 481}_0 ∧ -p_481) -> ( b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ b^{1, 482}_0) c in CNF: c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ p_481 ∨ b^{1, 482}_2 c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ p_481 ∨ -b^{1, 482}_1 c b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ p_481 ∨ b^{1, 482}_0 c in DIMACS: 2603 2604 2605 481 2606 0 2603 2604 2605 481 -2607 0 2603 2604 2605 481 2608 0 c -1-1 --> -2 c ( b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ b^{1, 481}_0 ∧ -p_481) -> ( b^{1, 482}_2 ∧ b^{1, 482}_1 ∧ -b^{1, 482}_0) c in CNF: c -b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ p_481 ∨ b^{1, 482}_2 c -b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ p_481 ∨ b^{1, 482}_1 c -b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ p_481 ∨ -b^{1, 482}_0 c in DIMACS: -2603 2604 -2605 481 2606 0 -2603 2604 -2605 481 2607 0 -2603 2604 -2605 481 -2608 0 c -2-1 --> break c ( b^{1, 481}_2 ∧ b^{1, 481}_1 ∧ -b^{1, 481}_0 ∧ -p_481) -> break c in CNF: c -b^{1, 481}_2 ∨ -b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ p_481 ∨ break c in DIMACS: -2603 -2604 2605 481 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 481}_2 ∧ -b^{1, 481}_1 ∧ -b^{1, 481}_0 ∧ true) c in CNF: c -b^{1, 481}_2 ∨ b^{1, 481}_1 ∨ b^{1, 481}_0 ∨ false c in DIMACS: -2603 2604 2605 0 c 3 does not represent an automaton state. c -(-b^{1, 481}_2 ∧ b^{1, 481}_1 ∧ b^{1, 481}_0 ∧ true) c in CNF: c b^{1, 481}_2 ∨ -b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ false c in DIMACS: 2603 -2604 -2605 0 c -3 does not represent an automaton state. c -( b^{1, 481}_2 ∧ b^{1, 481}_1 ∧ b^{1, 481}_0 ∧ true) c in CNF: c -b^{1, 481}_2 ∨ -b^{1, 481}_1 ∨ -b^{1, 481}_0 ∨ false c in DIMACS: -2603 -2604 -2605 0 c i = 482 c -2+1 --> -1 c ( b^{1, 482}_2 ∧ b^{1, 482}_1 ∧ -b^{1, 482}_0 ∧ p_482) -> ( b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ b^{1, 483}_0) c in CNF: c -b^{1, 482}_2 ∨ -b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ -p_482 ∨ b^{1, 483}_2 c -b^{1, 482}_2 ∨ -b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ -p_482 ∨ -b^{1, 483}_1 c -b^{1, 482}_2 ∨ -b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ -p_482 ∨ b^{1, 483}_0 c in DIMACS: -2606 -2607 2608 -482 2609 0 -2606 -2607 2608 -482 -2610 0 -2606 -2607 2608 -482 2611 0 c -1+1 --> 0 c ( b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ b^{1, 482}_0 ∧ p_482) -> (-b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ -b^{1, 483}_0) c in CNF: c -b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ -p_482 ∨ -b^{1, 483}_2 c -b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ -p_482 ∨ -b^{1, 483}_1 c -b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ -p_482 ∨ -b^{1, 483}_0 c in DIMACS: -2606 2607 -2608 -482 -2609 0 -2606 2607 -2608 -482 -2610 0 -2606 2607 -2608 -482 -2611 0 c 0+1 --> 1 c (-b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ -b^{1, 482}_0 ∧ p_482) -> (-b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ b^{1, 483}_0) c in CNF: c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ -p_482 ∨ -b^{1, 483}_2 c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ -p_482 ∨ -b^{1, 483}_1 c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ -p_482 ∨ b^{1, 483}_0 c in DIMACS: 2606 2607 2608 -482 -2609 0 2606 2607 2608 -482 -2610 0 2606 2607 2608 -482 2611 0 c 1+1 --> 2 c (-b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ b^{1, 482}_0 ∧ p_482) -> (-b^{1, 483}_2 ∧ b^{1, 483}_1 ∧ -b^{1, 483}_0) c in CNF: c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ -p_482 ∨ -b^{1, 483}_2 c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ -p_482 ∨ b^{1, 483}_1 c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ -p_482 ∨ -b^{1, 483}_0 c in DIMACS: 2606 2607 -2608 -482 -2609 0 2606 2607 -2608 -482 2610 0 2606 2607 -2608 -482 -2611 0 c 2+1 --> break c (-b^{1, 482}_2 ∧ b^{1, 482}_1 ∧ -b^{1, 482}_0 ∧ p_482) -> break c in CNF: c b^{1, 482}_2 ∨ -b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ -p_482 ∨ break c in DIMACS: 2606 -2607 2608 -482 1162 0 c 2-1 --> 1 c (-b^{1, 482}_2 ∧ b^{1, 482}_1 ∧ -b^{1, 482}_0 ∧ -p_482) -> (-b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ b^{1, 483}_0) c in CNF: c b^{1, 482}_2 ∨ -b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ p_482 ∨ -b^{1, 483}_2 c b^{1, 482}_2 ∨ -b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ p_482 ∨ -b^{1, 483}_1 c b^{1, 482}_2 ∨ -b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ p_482 ∨ b^{1, 483}_0 c in DIMACS: 2606 -2607 2608 482 -2609 0 2606 -2607 2608 482 -2610 0 2606 -2607 2608 482 2611 0 c 1-1 --> 0 c (-b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ b^{1, 482}_0 ∧ -p_482) -> (-b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ -b^{1, 483}_0) c in CNF: c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ p_482 ∨ -b^{1, 483}_2 c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ p_482 ∨ -b^{1, 483}_1 c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ p_482 ∨ -b^{1, 483}_0 c in DIMACS: 2606 2607 -2608 482 -2609 0 2606 2607 -2608 482 -2610 0 2606 2607 -2608 482 -2611 0 c 0-1 --> -1 c (-b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ -b^{1, 482}_0 ∧ -p_482) -> ( b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ b^{1, 483}_0) c in CNF: c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ p_482 ∨ b^{1, 483}_2 c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ p_482 ∨ -b^{1, 483}_1 c b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ p_482 ∨ b^{1, 483}_0 c in DIMACS: 2606 2607 2608 482 2609 0 2606 2607 2608 482 -2610 0 2606 2607 2608 482 2611 0 c -1-1 --> -2 c ( b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ b^{1, 482}_0 ∧ -p_482) -> ( b^{1, 483}_2 ∧ b^{1, 483}_1 ∧ -b^{1, 483}_0) c in CNF: c -b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ p_482 ∨ b^{1, 483}_2 c -b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ p_482 ∨ b^{1, 483}_1 c -b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ p_482 ∨ -b^{1, 483}_0 c in DIMACS: -2606 2607 -2608 482 2609 0 -2606 2607 -2608 482 2610 0 -2606 2607 -2608 482 -2611 0 c -2-1 --> break c ( b^{1, 482}_2 ∧ b^{1, 482}_1 ∧ -b^{1, 482}_0 ∧ -p_482) -> break c in CNF: c -b^{1, 482}_2 ∨ -b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ p_482 ∨ break c in DIMACS: -2606 -2607 2608 482 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 482}_2 ∧ -b^{1, 482}_1 ∧ -b^{1, 482}_0 ∧ true) c in CNF: c -b^{1, 482}_2 ∨ b^{1, 482}_1 ∨ b^{1, 482}_0 ∨ false c in DIMACS: -2606 2607 2608 0 c 3 does not represent an automaton state. c -(-b^{1, 482}_2 ∧ b^{1, 482}_1 ∧ b^{1, 482}_0 ∧ true) c in CNF: c b^{1, 482}_2 ∨ -b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ false c in DIMACS: 2606 -2607 -2608 0 c -3 does not represent an automaton state. c -( b^{1, 482}_2 ∧ b^{1, 482}_1 ∧ b^{1, 482}_0 ∧ true) c in CNF: c -b^{1, 482}_2 ∨ -b^{1, 482}_1 ∨ -b^{1, 482}_0 ∨ false c in DIMACS: -2606 -2607 -2608 0 c i = 483 c -2+1 --> -1 c ( b^{1, 483}_2 ∧ b^{1, 483}_1 ∧ -b^{1, 483}_0 ∧ p_483) -> ( b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ b^{1, 484}_0) c in CNF: c -b^{1, 483}_2 ∨ -b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ -p_483 ∨ b^{1, 484}_2 c -b^{1, 483}_2 ∨ -b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ -p_483 ∨ -b^{1, 484}_1 c -b^{1, 483}_2 ∨ -b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ -p_483 ∨ b^{1, 484}_0 c in DIMACS: -2609 -2610 2611 -483 2612 0 -2609 -2610 2611 -483 -2613 0 -2609 -2610 2611 -483 2614 0 c -1+1 --> 0 c ( b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ b^{1, 483}_0 ∧ p_483) -> (-b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ -b^{1, 484}_0) c in CNF: c -b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ -p_483 ∨ -b^{1, 484}_2 c -b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ -p_483 ∨ -b^{1, 484}_1 c -b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ -p_483 ∨ -b^{1, 484}_0 c in DIMACS: -2609 2610 -2611 -483 -2612 0 -2609 2610 -2611 -483 -2613 0 -2609 2610 -2611 -483 -2614 0 c 0+1 --> 1 c (-b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ -b^{1, 483}_0 ∧ p_483) -> (-b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ b^{1, 484}_0) c in CNF: c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ -p_483 ∨ -b^{1, 484}_2 c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ -p_483 ∨ -b^{1, 484}_1 c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ -p_483 ∨ b^{1, 484}_0 c in DIMACS: 2609 2610 2611 -483 -2612 0 2609 2610 2611 -483 -2613 0 2609 2610 2611 -483 2614 0 c 1+1 --> 2 c (-b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ b^{1, 483}_0 ∧ p_483) -> (-b^{1, 484}_2 ∧ b^{1, 484}_1 ∧ -b^{1, 484}_0) c in CNF: c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ -p_483 ∨ -b^{1, 484}_2 c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ -p_483 ∨ b^{1, 484}_1 c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ -p_483 ∨ -b^{1, 484}_0 c in DIMACS: 2609 2610 -2611 -483 -2612 0 2609 2610 -2611 -483 2613 0 2609 2610 -2611 -483 -2614 0 c 2+1 --> break c (-b^{1, 483}_2 ∧ b^{1, 483}_1 ∧ -b^{1, 483}_0 ∧ p_483) -> break c in CNF: c b^{1, 483}_2 ∨ -b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ -p_483 ∨ break c in DIMACS: 2609 -2610 2611 -483 1162 0 c 2-1 --> 1 c (-b^{1, 483}_2 ∧ b^{1, 483}_1 ∧ -b^{1, 483}_0 ∧ -p_483) -> (-b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ b^{1, 484}_0) c in CNF: c b^{1, 483}_2 ∨ -b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ p_483 ∨ -b^{1, 484}_2 c b^{1, 483}_2 ∨ -b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ p_483 ∨ -b^{1, 484}_1 c b^{1, 483}_2 ∨ -b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ p_483 ∨ b^{1, 484}_0 c in DIMACS: 2609 -2610 2611 483 -2612 0 2609 -2610 2611 483 -2613 0 2609 -2610 2611 483 2614 0 c 1-1 --> 0 c (-b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ b^{1, 483}_0 ∧ -p_483) -> (-b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ -b^{1, 484}_0) c in CNF: c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ p_483 ∨ -b^{1, 484}_2 c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ p_483 ∨ -b^{1, 484}_1 c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ p_483 ∨ -b^{1, 484}_0 c in DIMACS: 2609 2610 -2611 483 -2612 0 2609 2610 -2611 483 -2613 0 2609 2610 -2611 483 -2614 0 c 0-1 --> -1 c (-b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ -b^{1, 483}_0 ∧ -p_483) -> ( b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ b^{1, 484}_0) c in CNF: c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ p_483 ∨ b^{1, 484}_2 c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ p_483 ∨ -b^{1, 484}_1 c b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ p_483 ∨ b^{1, 484}_0 c in DIMACS: 2609 2610 2611 483 2612 0 2609 2610 2611 483 -2613 0 2609 2610 2611 483 2614 0 c -1-1 --> -2 c ( b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ b^{1, 483}_0 ∧ -p_483) -> ( b^{1, 484}_2 ∧ b^{1, 484}_1 ∧ -b^{1, 484}_0) c in CNF: c -b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ p_483 ∨ b^{1, 484}_2 c -b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ p_483 ∨ b^{1, 484}_1 c -b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ p_483 ∨ -b^{1, 484}_0 c in DIMACS: -2609 2610 -2611 483 2612 0 -2609 2610 -2611 483 2613 0 -2609 2610 -2611 483 -2614 0 c -2-1 --> break c ( b^{1, 483}_2 ∧ b^{1, 483}_1 ∧ -b^{1, 483}_0 ∧ -p_483) -> break c in CNF: c -b^{1, 483}_2 ∨ -b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ p_483 ∨ break c in DIMACS: -2609 -2610 2611 483 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 483}_2 ∧ -b^{1, 483}_1 ∧ -b^{1, 483}_0 ∧ true) c in CNF: c -b^{1, 483}_2 ∨ b^{1, 483}_1 ∨ b^{1, 483}_0 ∨ false c in DIMACS: -2609 2610 2611 0 c 3 does not represent an automaton state. c -(-b^{1, 483}_2 ∧ b^{1, 483}_1 ∧ b^{1, 483}_0 ∧ true) c in CNF: c b^{1, 483}_2 ∨ -b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ false c in DIMACS: 2609 -2610 -2611 0 c -3 does not represent an automaton state. c -( b^{1, 483}_2 ∧ b^{1, 483}_1 ∧ b^{1, 483}_0 ∧ true) c in CNF: c -b^{1, 483}_2 ∨ -b^{1, 483}_1 ∨ -b^{1, 483}_0 ∨ false c in DIMACS: -2609 -2610 -2611 0 c i = 484 c -2+1 --> -1 c ( b^{1, 484}_2 ∧ b^{1, 484}_1 ∧ -b^{1, 484}_0 ∧ p_484) -> ( b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ b^{1, 485}_0) c in CNF: c -b^{1, 484}_2 ∨ -b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ -p_484 ∨ b^{1, 485}_2 c -b^{1, 484}_2 ∨ -b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ -p_484 ∨ -b^{1, 485}_1 c -b^{1, 484}_2 ∨ -b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ -p_484 ∨ b^{1, 485}_0 c in DIMACS: -2612 -2613 2614 -484 2615 0 -2612 -2613 2614 -484 -2616 0 -2612 -2613 2614 -484 2617 0 c -1+1 --> 0 c ( b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ b^{1, 484}_0 ∧ p_484) -> (-b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ -b^{1, 485}_0) c in CNF: c -b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ -p_484 ∨ -b^{1, 485}_2 c -b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ -p_484 ∨ -b^{1, 485}_1 c -b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ -p_484 ∨ -b^{1, 485}_0 c in DIMACS: -2612 2613 -2614 -484 -2615 0 -2612 2613 -2614 -484 -2616 0 -2612 2613 -2614 -484 -2617 0 c 0+1 --> 1 c (-b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ -b^{1, 484}_0 ∧ p_484) -> (-b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ b^{1, 485}_0) c in CNF: c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ -p_484 ∨ -b^{1, 485}_2 c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ -p_484 ∨ -b^{1, 485}_1 c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ -p_484 ∨ b^{1, 485}_0 c in DIMACS: 2612 2613 2614 -484 -2615 0 2612 2613 2614 -484 -2616 0 2612 2613 2614 -484 2617 0 c 1+1 --> 2 c (-b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ b^{1, 484}_0 ∧ p_484) -> (-b^{1, 485}_2 ∧ b^{1, 485}_1 ∧ -b^{1, 485}_0) c in CNF: c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ -p_484 ∨ -b^{1, 485}_2 c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ -p_484 ∨ b^{1, 485}_1 c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ -p_484 ∨ -b^{1, 485}_0 c in DIMACS: 2612 2613 -2614 -484 -2615 0 2612 2613 -2614 -484 2616 0 2612 2613 -2614 -484 -2617 0 c 2+1 --> break c (-b^{1, 484}_2 ∧ b^{1, 484}_1 ∧ -b^{1, 484}_0 ∧ p_484) -> break c in CNF: c b^{1, 484}_2 ∨ -b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ -p_484 ∨ break c in DIMACS: 2612 -2613 2614 -484 1162 0 c 2-1 --> 1 c (-b^{1, 484}_2 ∧ b^{1, 484}_1 ∧ -b^{1, 484}_0 ∧ -p_484) -> (-b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ b^{1, 485}_0) c in CNF: c b^{1, 484}_2 ∨ -b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ p_484 ∨ -b^{1, 485}_2 c b^{1, 484}_2 ∨ -b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ p_484 ∨ -b^{1, 485}_1 c b^{1, 484}_2 ∨ -b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ p_484 ∨ b^{1, 485}_0 c in DIMACS: 2612 -2613 2614 484 -2615 0 2612 -2613 2614 484 -2616 0 2612 -2613 2614 484 2617 0 c 1-1 --> 0 c (-b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ b^{1, 484}_0 ∧ -p_484) -> (-b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ -b^{1, 485}_0) c in CNF: c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ p_484 ∨ -b^{1, 485}_2 c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ p_484 ∨ -b^{1, 485}_1 c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ p_484 ∨ -b^{1, 485}_0 c in DIMACS: 2612 2613 -2614 484 -2615 0 2612 2613 -2614 484 -2616 0 2612 2613 -2614 484 -2617 0 c 0-1 --> -1 c (-b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ -b^{1, 484}_0 ∧ -p_484) -> ( b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ b^{1, 485}_0) c in CNF: c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ p_484 ∨ b^{1, 485}_2 c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ p_484 ∨ -b^{1, 485}_1 c b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ p_484 ∨ b^{1, 485}_0 c in DIMACS: 2612 2613 2614 484 2615 0 2612 2613 2614 484 -2616 0 2612 2613 2614 484 2617 0 c -1-1 --> -2 c ( b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ b^{1, 484}_0 ∧ -p_484) -> ( b^{1, 485}_2 ∧ b^{1, 485}_1 ∧ -b^{1, 485}_0) c in CNF: c -b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ p_484 ∨ b^{1, 485}_2 c -b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ p_484 ∨ b^{1, 485}_1 c -b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ p_484 ∨ -b^{1, 485}_0 c in DIMACS: -2612 2613 -2614 484 2615 0 -2612 2613 -2614 484 2616 0 -2612 2613 -2614 484 -2617 0 c -2-1 --> break c ( b^{1, 484}_2 ∧ b^{1, 484}_1 ∧ -b^{1, 484}_0 ∧ -p_484) -> break c in CNF: c -b^{1, 484}_2 ∨ -b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ p_484 ∨ break c in DIMACS: -2612 -2613 2614 484 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 484}_2 ∧ -b^{1, 484}_1 ∧ -b^{1, 484}_0 ∧ true) c in CNF: c -b^{1, 484}_2 ∨ b^{1, 484}_1 ∨ b^{1, 484}_0 ∨ false c in DIMACS: -2612 2613 2614 0 c 3 does not represent an automaton state. c -(-b^{1, 484}_2 ∧ b^{1, 484}_1 ∧ b^{1, 484}_0 ∧ true) c in CNF: c b^{1, 484}_2 ∨ -b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ false c in DIMACS: 2612 -2613 -2614 0 c -3 does not represent an automaton state. c -( b^{1, 484}_2 ∧ b^{1, 484}_1 ∧ b^{1, 484}_0 ∧ true) c in CNF: c -b^{1, 484}_2 ∨ -b^{1, 484}_1 ∨ -b^{1, 484}_0 ∨ false c in DIMACS: -2612 -2613 -2614 0 c i = 485 c -2+1 --> -1 c ( b^{1, 485}_2 ∧ b^{1, 485}_1 ∧ -b^{1, 485}_0 ∧ p_485) -> ( b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ b^{1, 486}_0) c in CNF: c -b^{1, 485}_2 ∨ -b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ -p_485 ∨ b^{1, 486}_2 c -b^{1, 485}_2 ∨ -b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ -p_485 ∨ -b^{1, 486}_1 c -b^{1, 485}_2 ∨ -b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ -p_485 ∨ b^{1, 486}_0 c in DIMACS: -2615 -2616 2617 -485 2618 0 -2615 -2616 2617 -485 -2619 0 -2615 -2616 2617 -485 2620 0 c -1+1 --> 0 c ( b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ b^{1, 485}_0 ∧ p_485) -> (-b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ -b^{1, 486}_0) c in CNF: c -b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ -p_485 ∨ -b^{1, 486}_2 c -b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ -p_485 ∨ -b^{1, 486}_1 c -b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ -p_485 ∨ -b^{1, 486}_0 c in DIMACS: -2615 2616 -2617 -485 -2618 0 -2615 2616 -2617 -485 -2619 0 -2615 2616 -2617 -485 -2620 0 c 0+1 --> 1 c (-b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ -b^{1, 485}_0 ∧ p_485) -> (-b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ b^{1, 486}_0) c in CNF: c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ -p_485 ∨ -b^{1, 486}_2 c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ -p_485 ∨ -b^{1, 486}_1 c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ -p_485 ∨ b^{1, 486}_0 c in DIMACS: 2615 2616 2617 -485 -2618 0 2615 2616 2617 -485 -2619 0 2615 2616 2617 -485 2620 0 c 1+1 --> 2 c (-b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ b^{1, 485}_0 ∧ p_485) -> (-b^{1, 486}_2 ∧ b^{1, 486}_1 ∧ -b^{1, 486}_0) c in CNF: c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ -p_485 ∨ -b^{1, 486}_2 c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ -p_485 ∨ b^{1, 486}_1 c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ -p_485 ∨ -b^{1, 486}_0 c in DIMACS: 2615 2616 -2617 -485 -2618 0 2615 2616 -2617 -485 2619 0 2615 2616 -2617 -485 -2620 0 c 2+1 --> break c (-b^{1, 485}_2 ∧ b^{1, 485}_1 ∧ -b^{1, 485}_0 ∧ p_485) -> break c in CNF: c b^{1, 485}_2 ∨ -b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ -p_485 ∨ break c in DIMACS: 2615 -2616 2617 -485 1162 0 c 2-1 --> 1 c (-b^{1, 485}_2 ∧ b^{1, 485}_1 ∧ -b^{1, 485}_0 ∧ -p_485) -> (-b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ b^{1, 486}_0) c in CNF: c b^{1, 485}_2 ∨ -b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ p_485 ∨ -b^{1, 486}_2 c b^{1, 485}_2 ∨ -b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ p_485 ∨ -b^{1, 486}_1 c b^{1, 485}_2 ∨ -b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ p_485 ∨ b^{1, 486}_0 c in DIMACS: 2615 -2616 2617 485 -2618 0 2615 -2616 2617 485 -2619 0 2615 -2616 2617 485 2620 0 c 1-1 --> 0 c (-b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ b^{1, 485}_0 ∧ -p_485) -> (-b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ -b^{1, 486}_0) c in CNF: c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ p_485 ∨ -b^{1, 486}_2 c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ p_485 ∨ -b^{1, 486}_1 c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ p_485 ∨ -b^{1, 486}_0 c in DIMACS: 2615 2616 -2617 485 -2618 0 2615 2616 -2617 485 -2619 0 2615 2616 -2617 485 -2620 0 c 0-1 --> -1 c (-b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ -b^{1, 485}_0 ∧ -p_485) -> ( b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ b^{1, 486}_0) c in CNF: c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ p_485 ∨ b^{1, 486}_2 c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ p_485 ∨ -b^{1, 486}_1 c b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ p_485 ∨ b^{1, 486}_0 c in DIMACS: 2615 2616 2617 485 2618 0 2615 2616 2617 485 -2619 0 2615 2616 2617 485 2620 0 c -1-1 --> -2 c ( b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ b^{1, 485}_0 ∧ -p_485) -> ( b^{1, 486}_2 ∧ b^{1, 486}_1 ∧ -b^{1, 486}_0) c in CNF: c -b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ p_485 ∨ b^{1, 486}_2 c -b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ p_485 ∨ b^{1, 486}_1 c -b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ p_485 ∨ -b^{1, 486}_0 c in DIMACS: -2615 2616 -2617 485 2618 0 -2615 2616 -2617 485 2619 0 -2615 2616 -2617 485 -2620 0 c -2-1 --> break c ( b^{1, 485}_2 ∧ b^{1, 485}_1 ∧ -b^{1, 485}_0 ∧ -p_485) -> break c in CNF: c -b^{1, 485}_2 ∨ -b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ p_485 ∨ break c in DIMACS: -2615 -2616 2617 485 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 485}_2 ∧ -b^{1, 485}_1 ∧ -b^{1, 485}_0 ∧ true) c in CNF: c -b^{1, 485}_2 ∨ b^{1, 485}_1 ∨ b^{1, 485}_0 ∨ false c in DIMACS: -2615 2616 2617 0 c 3 does not represent an automaton state. c -(-b^{1, 485}_2 ∧ b^{1, 485}_1 ∧ b^{1, 485}_0 ∧ true) c in CNF: c b^{1, 485}_2 ∨ -b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ false c in DIMACS: 2615 -2616 -2617 0 c -3 does not represent an automaton state. c -( b^{1, 485}_2 ∧ b^{1, 485}_1 ∧ b^{1, 485}_0 ∧ true) c in CNF: c -b^{1, 485}_2 ∨ -b^{1, 485}_1 ∨ -b^{1, 485}_0 ∨ false c in DIMACS: -2615 -2616 -2617 0 c i = 486 c -2+1 --> -1 c ( b^{1, 486}_2 ∧ b^{1, 486}_1 ∧ -b^{1, 486}_0 ∧ p_486) -> ( b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ b^{1, 487}_0) c in CNF: c -b^{1, 486}_2 ∨ -b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ -p_486 ∨ b^{1, 487}_2 c -b^{1, 486}_2 ∨ -b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ -p_486 ∨ -b^{1, 487}_1 c -b^{1, 486}_2 ∨ -b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ -p_486 ∨ b^{1, 487}_0 c in DIMACS: -2618 -2619 2620 -486 2621 0 -2618 -2619 2620 -486 -2622 0 -2618 -2619 2620 -486 2623 0 c -1+1 --> 0 c ( b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ b^{1, 486}_0 ∧ p_486) -> (-b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ -b^{1, 487}_0) c in CNF: c -b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ -p_486 ∨ -b^{1, 487}_2 c -b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ -p_486 ∨ -b^{1, 487}_1 c -b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ -p_486 ∨ -b^{1, 487}_0 c in DIMACS: -2618 2619 -2620 -486 -2621 0 -2618 2619 -2620 -486 -2622 0 -2618 2619 -2620 -486 -2623 0 c 0+1 --> 1 c (-b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ -b^{1, 486}_0 ∧ p_486) -> (-b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ b^{1, 487}_0) c in CNF: c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ -p_486 ∨ -b^{1, 487}_2 c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ -p_486 ∨ -b^{1, 487}_1 c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ -p_486 ∨ b^{1, 487}_0 c in DIMACS: 2618 2619 2620 -486 -2621 0 2618 2619 2620 -486 -2622 0 2618 2619 2620 -486 2623 0 c 1+1 --> 2 c (-b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ b^{1, 486}_0 ∧ p_486) -> (-b^{1, 487}_2 ∧ b^{1, 487}_1 ∧ -b^{1, 487}_0) c in CNF: c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ -p_486 ∨ -b^{1, 487}_2 c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ -p_486 ∨ b^{1, 487}_1 c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ -p_486 ∨ -b^{1, 487}_0 c in DIMACS: 2618 2619 -2620 -486 -2621 0 2618 2619 -2620 -486 2622 0 2618 2619 -2620 -486 -2623 0 c 2+1 --> break c (-b^{1, 486}_2 ∧ b^{1, 486}_1 ∧ -b^{1, 486}_0 ∧ p_486) -> break c in CNF: c b^{1, 486}_2 ∨ -b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ -p_486 ∨ break c in DIMACS: 2618 -2619 2620 -486 1162 0 c 2-1 --> 1 c (-b^{1, 486}_2 ∧ b^{1, 486}_1 ∧ -b^{1, 486}_0 ∧ -p_486) -> (-b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ b^{1, 487}_0) c in CNF: c b^{1, 486}_2 ∨ -b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ p_486 ∨ -b^{1, 487}_2 c b^{1, 486}_2 ∨ -b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ p_486 ∨ -b^{1, 487}_1 c b^{1, 486}_2 ∨ -b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ p_486 ∨ b^{1, 487}_0 c in DIMACS: 2618 -2619 2620 486 -2621 0 2618 -2619 2620 486 -2622 0 2618 -2619 2620 486 2623 0 c 1-1 --> 0 c (-b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ b^{1, 486}_0 ∧ -p_486) -> (-b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ -b^{1, 487}_0) c in CNF: c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ p_486 ∨ -b^{1, 487}_2 c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ p_486 ∨ -b^{1, 487}_1 c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ p_486 ∨ -b^{1, 487}_0 c in DIMACS: 2618 2619 -2620 486 -2621 0 2618 2619 -2620 486 -2622 0 2618 2619 -2620 486 -2623 0 c 0-1 --> -1 c (-b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ -b^{1, 486}_0 ∧ -p_486) -> ( b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ b^{1, 487}_0) c in CNF: c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ p_486 ∨ b^{1, 487}_2 c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ p_486 ∨ -b^{1, 487}_1 c b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ p_486 ∨ b^{1, 487}_0 c in DIMACS: 2618 2619 2620 486 2621 0 2618 2619 2620 486 -2622 0 2618 2619 2620 486 2623 0 c -1-1 --> -2 c ( b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ b^{1, 486}_0 ∧ -p_486) -> ( b^{1, 487}_2 ∧ b^{1, 487}_1 ∧ -b^{1, 487}_0) c in CNF: c -b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ p_486 ∨ b^{1, 487}_2 c -b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ p_486 ∨ b^{1, 487}_1 c -b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ p_486 ∨ -b^{1, 487}_0 c in DIMACS: -2618 2619 -2620 486 2621 0 -2618 2619 -2620 486 2622 0 -2618 2619 -2620 486 -2623 0 c -2-1 --> break c ( b^{1, 486}_2 ∧ b^{1, 486}_1 ∧ -b^{1, 486}_0 ∧ -p_486) -> break c in CNF: c -b^{1, 486}_2 ∨ -b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ p_486 ∨ break c in DIMACS: -2618 -2619 2620 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 486}_2 ∧ -b^{1, 486}_1 ∧ -b^{1, 486}_0 ∧ true) c in CNF: c -b^{1, 486}_2 ∨ b^{1, 486}_1 ∨ b^{1, 486}_0 ∨ false c in DIMACS: -2618 2619 2620 0 c 3 does not represent an automaton state. c -(-b^{1, 486}_2 ∧ b^{1, 486}_1 ∧ b^{1, 486}_0 ∧ true) c in CNF: c b^{1, 486}_2 ∨ -b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ false c in DIMACS: 2618 -2619 -2620 0 c -3 does not represent an automaton state. c -( b^{1, 486}_2 ∧ b^{1, 486}_1 ∧ b^{1, 486}_0 ∧ true) c in CNF: c -b^{1, 486}_2 ∨ -b^{1, 486}_1 ∨ -b^{1, 486}_0 ∨ false c in DIMACS: -2618 -2619 -2620 0 c i = 487 c -2+1 --> -1 c ( b^{1, 487}_2 ∧ b^{1, 487}_1 ∧ -b^{1, 487}_0 ∧ p_487) -> ( b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ b^{1, 488}_0) c in CNF: c -b^{1, 487}_2 ∨ -b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ -p_487 ∨ b^{1, 488}_2 c -b^{1, 487}_2 ∨ -b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ -p_487 ∨ -b^{1, 488}_1 c -b^{1, 487}_2 ∨ -b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ -p_487 ∨ b^{1, 488}_0 c in DIMACS: -2621 -2622 2623 -487 2624 0 -2621 -2622 2623 -487 -2625 0 -2621 -2622 2623 -487 2626 0 c -1+1 --> 0 c ( b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ b^{1, 487}_0 ∧ p_487) -> (-b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ -b^{1, 488}_0) c in CNF: c -b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ -p_487 ∨ -b^{1, 488}_2 c -b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ -p_487 ∨ -b^{1, 488}_1 c -b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ -p_487 ∨ -b^{1, 488}_0 c in DIMACS: -2621 2622 -2623 -487 -2624 0 -2621 2622 -2623 -487 -2625 0 -2621 2622 -2623 -487 -2626 0 c 0+1 --> 1 c (-b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ -b^{1, 487}_0 ∧ p_487) -> (-b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ b^{1, 488}_0) c in CNF: c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ -p_487 ∨ -b^{1, 488}_2 c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ -p_487 ∨ -b^{1, 488}_1 c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ -p_487 ∨ b^{1, 488}_0 c in DIMACS: 2621 2622 2623 -487 -2624 0 2621 2622 2623 -487 -2625 0 2621 2622 2623 -487 2626 0 c 1+1 --> 2 c (-b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ b^{1, 487}_0 ∧ p_487) -> (-b^{1, 488}_2 ∧ b^{1, 488}_1 ∧ -b^{1, 488}_0) c in CNF: c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ -p_487 ∨ -b^{1, 488}_2 c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ -p_487 ∨ b^{1, 488}_1 c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ -p_487 ∨ -b^{1, 488}_0 c in DIMACS: 2621 2622 -2623 -487 -2624 0 2621 2622 -2623 -487 2625 0 2621 2622 -2623 -487 -2626 0 c 2+1 --> break c (-b^{1, 487}_2 ∧ b^{1, 487}_1 ∧ -b^{1, 487}_0 ∧ p_487) -> break c in CNF: c b^{1, 487}_2 ∨ -b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ -p_487 ∨ break c in DIMACS: 2621 -2622 2623 -487 1162 0 c 2-1 --> 1 c (-b^{1, 487}_2 ∧ b^{1, 487}_1 ∧ -b^{1, 487}_0 ∧ -p_487) -> (-b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ b^{1, 488}_0) c in CNF: c b^{1, 487}_2 ∨ -b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ p_487 ∨ -b^{1, 488}_2 c b^{1, 487}_2 ∨ -b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ p_487 ∨ -b^{1, 488}_1 c b^{1, 487}_2 ∨ -b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ p_487 ∨ b^{1, 488}_0 c in DIMACS: 2621 -2622 2623 487 -2624 0 2621 -2622 2623 487 -2625 0 2621 -2622 2623 487 2626 0 c 1-1 --> 0 c (-b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ b^{1, 487}_0 ∧ -p_487) -> (-b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ -b^{1, 488}_0) c in CNF: c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ p_487 ∨ -b^{1, 488}_2 c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ p_487 ∨ -b^{1, 488}_1 c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ p_487 ∨ -b^{1, 488}_0 c in DIMACS: 2621 2622 -2623 487 -2624 0 2621 2622 -2623 487 -2625 0 2621 2622 -2623 487 -2626 0 c 0-1 --> -1 c (-b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ -b^{1, 487}_0 ∧ -p_487) -> ( b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ b^{1, 488}_0) c in CNF: c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ p_487 ∨ b^{1, 488}_2 c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ p_487 ∨ -b^{1, 488}_1 c b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ p_487 ∨ b^{1, 488}_0 c in DIMACS: 2621 2622 2623 487 2624 0 2621 2622 2623 487 -2625 0 2621 2622 2623 487 2626 0 c -1-1 --> -2 c ( b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ b^{1, 487}_0 ∧ -p_487) -> ( b^{1, 488}_2 ∧ b^{1, 488}_1 ∧ -b^{1, 488}_0) c in CNF: c -b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ p_487 ∨ b^{1, 488}_2 c -b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ p_487 ∨ b^{1, 488}_1 c -b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ p_487 ∨ -b^{1, 488}_0 c in DIMACS: -2621 2622 -2623 487 2624 0 -2621 2622 -2623 487 2625 0 -2621 2622 -2623 487 -2626 0 c -2-1 --> break c ( b^{1, 487}_2 ∧ b^{1, 487}_1 ∧ -b^{1, 487}_0 ∧ -p_487) -> break c in CNF: c -b^{1, 487}_2 ∨ -b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ p_487 ∨ break c in DIMACS: -2621 -2622 2623 487 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 487}_2 ∧ -b^{1, 487}_1 ∧ -b^{1, 487}_0 ∧ true) c in CNF: c -b^{1, 487}_2 ∨ b^{1, 487}_1 ∨ b^{1, 487}_0 ∨ false c in DIMACS: -2621 2622 2623 0 c 3 does not represent an automaton state. c -(-b^{1, 487}_2 ∧ b^{1, 487}_1 ∧ b^{1, 487}_0 ∧ true) c in CNF: c b^{1, 487}_2 ∨ -b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ false c in DIMACS: 2621 -2622 -2623 0 c -3 does not represent an automaton state. c -( b^{1, 487}_2 ∧ b^{1, 487}_1 ∧ b^{1, 487}_0 ∧ true) c in CNF: c -b^{1, 487}_2 ∨ -b^{1, 487}_1 ∨ -b^{1, 487}_0 ∨ false c in DIMACS: -2621 -2622 -2623 0 c i = 488 c -2+1 --> -1 c ( b^{1, 488}_2 ∧ b^{1, 488}_1 ∧ -b^{1, 488}_0 ∧ p_488) -> ( b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ b^{1, 489}_0) c in CNF: c -b^{1, 488}_2 ∨ -b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ -p_488 ∨ b^{1, 489}_2 c -b^{1, 488}_2 ∨ -b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ -p_488 ∨ -b^{1, 489}_1 c -b^{1, 488}_2 ∨ -b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ -p_488 ∨ b^{1, 489}_0 c in DIMACS: -2624 -2625 2626 -488 2627 0 -2624 -2625 2626 -488 -2628 0 -2624 -2625 2626 -488 2629 0 c -1+1 --> 0 c ( b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ b^{1, 488}_0 ∧ p_488) -> (-b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ -b^{1, 489}_0) c in CNF: c -b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ -p_488 ∨ -b^{1, 489}_2 c -b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ -p_488 ∨ -b^{1, 489}_1 c -b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ -p_488 ∨ -b^{1, 489}_0 c in DIMACS: -2624 2625 -2626 -488 -2627 0 -2624 2625 -2626 -488 -2628 0 -2624 2625 -2626 -488 -2629 0 c 0+1 --> 1 c (-b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ -b^{1, 488}_0 ∧ p_488) -> (-b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ b^{1, 489}_0) c in CNF: c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ -p_488 ∨ -b^{1, 489}_2 c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ -p_488 ∨ -b^{1, 489}_1 c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ -p_488 ∨ b^{1, 489}_0 c in DIMACS: 2624 2625 2626 -488 -2627 0 2624 2625 2626 -488 -2628 0 2624 2625 2626 -488 2629 0 c 1+1 --> 2 c (-b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ b^{1, 488}_0 ∧ p_488) -> (-b^{1, 489}_2 ∧ b^{1, 489}_1 ∧ -b^{1, 489}_0) c in CNF: c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ -p_488 ∨ -b^{1, 489}_2 c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ -p_488 ∨ b^{1, 489}_1 c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ -p_488 ∨ -b^{1, 489}_0 c in DIMACS: 2624 2625 -2626 -488 -2627 0 2624 2625 -2626 -488 2628 0 2624 2625 -2626 -488 -2629 0 c 2+1 --> break c (-b^{1, 488}_2 ∧ b^{1, 488}_1 ∧ -b^{1, 488}_0 ∧ p_488) -> break c in CNF: c b^{1, 488}_2 ∨ -b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ -p_488 ∨ break c in DIMACS: 2624 -2625 2626 -488 1162 0 c 2-1 --> 1 c (-b^{1, 488}_2 ∧ b^{1, 488}_1 ∧ -b^{1, 488}_0 ∧ -p_488) -> (-b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ b^{1, 489}_0) c in CNF: c b^{1, 488}_2 ∨ -b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ p_488 ∨ -b^{1, 489}_2 c b^{1, 488}_2 ∨ -b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ p_488 ∨ -b^{1, 489}_1 c b^{1, 488}_2 ∨ -b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ p_488 ∨ b^{1, 489}_0 c in DIMACS: 2624 -2625 2626 488 -2627 0 2624 -2625 2626 488 -2628 0 2624 -2625 2626 488 2629 0 c 1-1 --> 0 c (-b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ b^{1, 488}_0 ∧ -p_488) -> (-b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ -b^{1, 489}_0) c in CNF: c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ p_488 ∨ -b^{1, 489}_2 c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ p_488 ∨ -b^{1, 489}_1 c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ p_488 ∨ -b^{1, 489}_0 c in DIMACS: 2624 2625 -2626 488 -2627 0 2624 2625 -2626 488 -2628 0 2624 2625 -2626 488 -2629 0 c 0-1 --> -1 c (-b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ -b^{1, 488}_0 ∧ -p_488) -> ( b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ b^{1, 489}_0) c in CNF: c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ p_488 ∨ b^{1, 489}_2 c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ p_488 ∨ -b^{1, 489}_1 c b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ p_488 ∨ b^{1, 489}_0 c in DIMACS: 2624 2625 2626 488 2627 0 2624 2625 2626 488 -2628 0 2624 2625 2626 488 2629 0 c -1-1 --> -2 c ( b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ b^{1, 488}_0 ∧ -p_488) -> ( b^{1, 489}_2 ∧ b^{1, 489}_1 ∧ -b^{1, 489}_0) c in CNF: c -b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ p_488 ∨ b^{1, 489}_2 c -b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ p_488 ∨ b^{1, 489}_1 c -b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ p_488 ∨ -b^{1, 489}_0 c in DIMACS: -2624 2625 -2626 488 2627 0 -2624 2625 -2626 488 2628 0 -2624 2625 -2626 488 -2629 0 c -2-1 --> break c ( b^{1, 488}_2 ∧ b^{1, 488}_1 ∧ -b^{1, 488}_0 ∧ -p_488) -> break c in CNF: c -b^{1, 488}_2 ∨ -b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ p_488 ∨ break c in DIMACS: -2624 -2625 2626 488 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 488}_2 ∧ -b^{1, 488}_1 ∧ -b^{1, 488}_0 ∧ true) c in CNF: c -b^{1, 488}_2 ∨ b^{1, 488}_1 ∨ b^{1, 488}_0 ∨ false c in DIMACS: -2624 2625 2626 0 c 3 does not represent an automaton state. c -(-b^{1, 488}_2 ∧ b^{1, 488}_1 ∧ b^{1, 488}_0 ∧ true) c in CNF: c b^{1, 488}_2 ∨ -b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ false c in DIMACS: 2624 -2625 -2626 0 c -3 does not represent an automaton state. c -( b^{1, 488}_2 ∧ b^{1, 488}_1 ∧ b^{1, 488}_0 ∧ true) c in CNF: c -b^{1, 488}_2 ∨ -b^{1, 488}_1 ∨ -b^{1, 488}_0 ∨ false c in DIMACS: -2624 -2625 -2626 0 c i = 489 c -2+1 --> -1 c ( b^{1, 489}_2 ∧ b^{1, 489}_1 ∧ -b^{1, 489}_0 ∧ p_489) -> ( b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ b^{1, 490}_0) c in CNF: c -b^{1, 489}_2 ∨ -b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ -p_489 ∨ b^{1, 490}_2 c -b^{1, 489}_2 ∨ -b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ -p_489 ∨ -b^{1, 490}_1 c -b^{1, 489}_2 ∨ -b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ -p_489 ∨ b^{1, 490}_0 c in DIMACS: -2627 -2628 2629 -489 2630 0 -2627 -2628 2629 -489 -2631 0 -2627 -2628 2629 -489 2632 0 c -1+1 --> 0 c ( b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ b^{1, 489}_0 ∧ p_489) -> (-b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ -b^{1, 490}_0) c in CNF: c -b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ -p_489 ∨ -b^{1, 490}_2 c -b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ -p_489 ∨ -b^{1, 490}_1 c -b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ -p_489 ∨ -b^{1, 490}_0 c in DIMACS: -2627 2628 -2629 -489 -2630 0 -2627 2628 -2629 -489 -2631 0 -2627 2628 -2629 -489 -2632 0 c 0+1 --> 1 c (-b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ -b^{1, 489}_0 ∧ p_489) -> (-b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ b^{1, 490}_0) c in CNF: c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ -p_489 ∨ -b^{1, 490}_2 c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ -p_489 ∨ -b^{1, 490}_1 c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ -p_489 ∨ b^{1, 490}_0 c in DIMACS: 2627 2628 2629 -489 -2630 0 2627 2628 2629 -489 -2631 0 2627 2628 2629 -489 2632 0 c 1+1 --> 2 c (-b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ b^{1, 489}_0 ∧ p_489) -> (-b^{1, 490}_2 ∧ b^{1, 490}_1 ∧ -b^{1, 490}_0) c in CNF: c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ -p_489 ∨ -b^{1, 490}_2 c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ -p_489 ∨ b^{1, 490}_1 c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ -p_489 ∨ -b^{1, 490}_0 c in DIMACS: 2627 2628 -2629 -489 -2630 0 2627 2628 -2629 -489 2631 0 2627 2628 -2629 -489 -2632 0 c 2+1 --> break c (-b^{1, 489}_2 ∧ b^{1, 489}_1 ∧ -b^{1, 489}_0 ∧ p_489) -> break c in CNF: c b^{1, 489}_2 ∨ -b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ -p_489 ∨ break c in DIMACS: 2627 -2628 2629 -489 1162 0 c 2-1 --> 1 c (-b^{1, 489}_2 ∧ b^{1, 489}_1 ∧ -b^{1, 489}_0 ∧ -p_489) -> (-b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ b^{1, 490}_0) c in CNF: c b^{1, 489}_2 ∨ -b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ p_489 ∨ -b^{1, 490}_2 c b^{1, 489}_2 ∨ -b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ p_489 ∨ -b^{1, 490}_1 c b^{1, 489}_2 ∨ -b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ p_489 ∨ b^{1, 490}_0 c in DIMACS: 2627 -2628 2629 489 -2630 0 2627 -2628 2629 489 -2631 0 2627 -2628 2629 489 2632 0 c 1-1 --> 0 c (-b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ b^{1, 489}_0 ∧ -p_489) -> (-b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ -b^{1, 490}_0) c in CNF: c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ p_489 ∨ -b^{1, 490}_2 c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ p_489 ∨ -b^{1, 490}_1 c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ p_489 ∨ -b^{1, 490}_0 c in DIMACS: 2627 2628 -2629 489 -2630 0 2627 2628 -2629 489 -2631 0 2627 2628 -2629 489 -2632 0 c 0-1 --> -1 c (-b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ -b^{1, 489}_0 ∧ -p_489) -> ( b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ b^{1, 490}_0) c in CNF: c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ p_489 ∨ b^{1, 490}_2 c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ p_489 ∨ -b^{1, 490}_1 c b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ p_489 ∨ b^{1, 490}_0 c in DIMACS: 2627 2628 2629 489 2630 0 2627 2628 2629 489 -2631 0 2627 2628 2629 489 2632 0 c -1-1 --> -2 c ( b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ b^{1, 489}_0 ∧ -p_489) -> ( b^{1, 490}_2 ∧ b^{1, 490}_1 ∧ -b^{1, 490}_0) c in CNF: c -b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ p_489 ∨ b^{1, 490}_2 c -b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ p_489 ∨ b^{1, 490}_1 c -b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ p_489 ∨ -b^{1, 490}_0 c in DIMACS: -2627 2628 -2629 489 2630 0 -2627 2628 -2629 489 2631 0 -2627 2628 -2629 489 -2632 0 c -2-1 --> break c ( b^{1, 489}_2 ∧ b^{1, 489}_1 ∧ -b^{1, 489}_0 ∧ -p_489) -> break c in CNF: c -b^{1, 489}_2 ∨ -b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ p_489 ∨ break c in DIMACS: -2627 -2628 2629 489 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 489}_2 ∧ -b^{1, 489}_1 ∧ -b^{1, 489}_0 ∧ true) c in CNF: c -b^{1, 489}_2 ∨ b^{1, 489}_1 ∨ b^{1, 489}_0 ∨ false c in DIMACS: -2627 2628 2629 0 c 3 does not represent an automaton state. c -(-b^{1, 489}_2 ∧ b^{1, 489}_1 ∧ b^{1, 489}_0 ∧ true) c in CNF: c b^{1, 489}_2 ∨ -b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ false c in DIMACS: 2627 -2628 -2629 0 c -3 does not represent an automaton state. c -( b^{1, 489}_2 ∧ b^{1, 489}_1 ∧ b^{1, 489}_0 ∧ true) c in CNF: c -b^{1, 489}_2 ∨ -b^{1, 489}_1 ∨ -b^{1, 489}_0 ∨ false c in DIMACS: -2627 -2628 -2629 0 c i = 490 c -2+1 --> -1 c ( b^{1, 490}_2 ∧ b^{1, 490}_1 ∧ -b^{1, 490}_0 ∧ p_490) -> ( b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ b^{1, 491}_0) c in CNF: c -b^{1, 490}_2 ∨ -b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ -p_490 ∨ b^{1, 491}_2 c -b^{1, 490}_2 ∨ -b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ -p_490 ∨ -b^{1, 491}_1 c -b^{1, 490}_2 ∨ -b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ -p_490 ∨ b^{1, 491}_0 c in DIMACS: -2630 -2631 2632 -490 2633 0 -2630 -2631 2632 -490 -2634 0 -2630 -2631 2632 -490 2635 0 c -1+1 --> 0 c ( b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ b^{1, 490}_0 ∧ p_490) -> (-b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ -b^{1, 491}_0) c in CNF: c -b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ -p_490 ∨ -b^{1, 491}_2 c -b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ -p_490 ∨ -b^{1, 491}_1 c -b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ -p_490 ∨ -b^{1, 491}_0 c in DIMACS: -2630 2631 -2632 -490 -2633 0 -2630 2631 -2632 -490 -2634 0 -2630 2631 -2632 -490 -2635 0 c 0+1 --> 1 c (-b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ -b^{1, 490}_0 ∧ p_490) -> (-b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ b^{1, 491}_0) c in CNF: c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ -p_490 ∨ -b^{1, 491}_2 c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ -p_490 ∨ -b^{1, 491}_1 c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ -p_490 ∨ b^{1, 491}_0 c in DIMACS: 2630 2631 2632 -490 -2633 0 2630 2631 2632 -490 -2634 0 2630 2631 2632 -490 2635 0 c 1+1 --> 2 c (-b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ b^{1, 490}_0 ∧ p_490) -> (-b^{1, 491}_2 ∧ b^{1, 491}_1 ∧ -b^{1, 491}_0) c in CNF: c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ -p_490 ∨ -b^{1, 491}_2 c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ -p_490 ∨ b^{1, 491}_1 c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ -p_490 ∨ -b^{1, 491}_0 c in DIMACS: 2630 2631 -2632 -490 -2633 0 2630 2631 -2632 -490 2634 0 2630 2631 -2632 -490 -2635 0 c 2+1 --> break c (-b^{1, 490}_2 ∧ b^{1, 490}_1 ∧ -b^{1, 490}_0 ∧ p_490) -> break c in CNF: c b^{1, 490}_2 ∨ -b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ -p_490 ∨ break c in DIMACS: 2630 -2631 2632 -490 1162 0 c 2-1 --> 1 c (-b^{1, 490}_2 ∧ b^{1, 490}_1 ∧ -b^{1, 490}_0 ∧ -p_490) -> (-b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ b^{1, 491}_0) c in CNF: c b^{1, 490}_2 ∨ -b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ p_490 ∨ -b^{1, 491}_2 c b^{1, 490}_2 ∨ -b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ p_490 ∨ -b^{1, 491}_1 c b^{1, 490}_2 ∨ -b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ p_490 ∨ b^{1, 491}_0 c in DIMACS: 2630 -2631 2632 490 -2633 0 2630 -2631 2632 490 -2634 0 2630 -2631 2632 490 2635 0 c 1-1 --> 0 c (-b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ b^{1, 490}_0 ∧ -p_490) -> (-b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ -b^{1, 491}_0) c in CNF: c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ p_490 ∨ -b^{1, 491}_2 c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ p_490 ∨ -b^{1, 491}_1 c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ p_490 ∨ -b^{1, 491}_0 c in DIMACS: 2630 2631 -2632 490 -2633 0 2630 2631 -2632 490 -2634 0 2630 2631 -2632 490 -2635 0 c 0-1 --> -1 c (-b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ -b^{1, 490}_0 ∧ -p_490) -> ( b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ b^{1, 491}_0) c in CNF: c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ p_490 ∨ b^{1, 491}_2 c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ p_490 ∨ -b^{1, 491}_1 c b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ p_490 ∨ b^{1, 491}_0 c in DIMACS: 2630 2631 2632 490 2633 0 2630 2631 2632 490 -2634 0 2630 2631 2632 490 2635 0 c -1-1 --> -2 c ( b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ b^{1, 490}_0 ∧ -p_490) -> ( b^{1, 491}_2 ∧ b^{1, 491}_1 ∧ -b^{1, 491}_0) c in CNF: c -b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ p_490 ∨ b^{1, 491}_2 c -b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ p_490 ∨ b^{1, 491}_1 c -b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ p_490 ∨ -b^{1, 491}_0 c in DIMACS: -2630 2631 -2632 490 2633 0 -2630 2631 -2632 490 2634 0 -2630 2631 -2632 490 -2635 0 c -2-1 --> break c ( b^{1, 490}_2 ∧ b^{1, 490}_1 ∧ -b^{1, 490}_0 ∧ -p_490) -> break c in CNF: c -b^{1, 490}_2 ∨ -b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ p_490 ∨ break c in DIMACS: -2630 -2631 2632 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 490}_2 ∧ -b^{1, 490}_1 ∧ -b^{1, 490}_0 ∧ true) c in CNF: c -b^{1, 490}_2 ∨ b^{1, 490}_1 ∨ b^{1, 490}_0 ∨ false c in DIMACS: -2630 2631 2632 0 c 3 does not represent an automaton state. c -(-b^{1, 490}_2 ∧ b^{1, 490}_1 ∧ b^{1, 490}_0 ∧ true) c in CNF: c b^{1, 490}_2 ∨ -b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ false c in DIMACS: 2630 -2631 -2632 0 c -3 does not represent an automaton state. c -( b^{1, 490}_2 ∧ b^{1, 490}_1 ∧ b^{1, 490}_0 ∧ true) c in CNF: c -b^{1, 490}_2 ∨ -b^{1, 490}_1 ∨ -b^{1, 490}_0 ∨ false c in DIMACS: -2630 -2631 -2632 0 c i = 491 c -2+1 --> -1 c ( b^{1, 491}_2 ∧ b^{1, 491}_1 ∧ -b^{1, 491}_0 ∧ p_491) -> ( b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ b^{1, 492}_0) c in CNF: c -b^{1, 491}_2 ∨ -b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ -p_491 ∨ b^{1, 492}_2 c -b^{1, 491}_2 ∨ -b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ -p_491 ∨ -b^{1, 492}_1 c -b^{1, 491}_2 ∨ -b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ -p_491 ∨ b^{1, 492}_0 c in DIMACS: -2633 -2634 2635 -491 2636 0 -2633 -2634 2635 -491 -2637 0 -2633 -2634 2635 -491 2638 0 c -1+1 --> 0 c ( b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ b^{1, 491}_0 ∧ p_491) -> (-b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ -b^{1, 492}_0) c in CNF: c -b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ -p_491 ∨ -b^{1, 492}_2 c -b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ -p_491 ∨ -b^{1, 492}_1 c -b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ -p_491 ∨ -b^{1, 492}_0 c in DIMACS: -2633 2634 -2635 -491 -2636 0 -2633 2634 -2635 -491 -2637 0 -2633 2634 -2635 -491 -2638 0 c 0+1 --> 1 c (-b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ -b^{1, 491}_0 ∧ p_491) -> (-b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ b^{1, 492}_0) c in CNF: c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ -p_491 ∨ -b^{1, 492}_2 c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ -p_491 ∨ -b^{1, 492}_1 c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ -p_491 ∨ b^{1, 492}_0 c in DIMACS: 2633 2634 2635 -491 -2636 0 2633 2634 2635 -491 -2637 0 2633 2634 2635 -491 2638 0 c 1+1 --> 2 c (-b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ b^{1, 491}_0 ∧ p_491) -> (-b^{1, 492}_2 ∧ b^{1, 492}_1 ∧ -b^{1, 492}_0) c in CNF: c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ -p_491 ∨ -b^{1, 492}_2 c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ -p_491 ∨ b^{1, 492}_1 c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ -p_491 ∨ -b^{1, 492}_0 c in DIMACS: 2633 2634 -2635 -491 -2636 0 2633 2634 -2635 -491 2637 0 2633 2634 -2635 -491 -2638 0 c 2+1 --> break c (-b^{1, 491}_2 ∧ b^{1, 491}_1 ∧ -b^{1, 491}_0 ∧ p_491) -> break c in CNF: c b^{1, 491}_2 ∨ -b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ -p_491 ∨ break c in DIMACS: 2633 -2634 2635 -491 1162 0 c 2-1 --> 1 c (-b^{1, 491}_2 ∧ b^{1, 491}_1 ∧ -b^{1, 491}_0 ∧ -p_491) -> (-b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ b^{1, 492}_0) c in CNF: c b^{1, 491}_2 ∨ -b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ p_491 ∨ -b^{1, 492}_2 c b^{1, 491}_2 ∨ -b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ p_491 ∨ -b^{1, 492}_1 c b^{1, 491}_2 ∨ -b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ p_491 ∨ b^{1, 492}_0 c in DIMACS: 2633 -2634 2635 491 -2636 0 2633 -2634 2635 491 -2637 0 2633 -2634 2635 491 2638 0 c 1-1 --> 0 c (-b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ b^{1, 491}_0 ∧ -p_491) -> (-b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ -b^{1, 492}_0) c in CNF: c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ p_491 ∨ -b^{1, 492}_2 c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ p_491 ∨ -b^{1, 492}_1 c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ p_491 ∨ -b^{1, 492}_0 c in DIMACS: 2633 2634 -2635 491 -2636 0 2633 2634 -2635 491 -2637 0 2633 2634 -2635 491 -2638 0 c 0-1 --> -1 c (-b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ -b^{1, 491}_0 ∧ -p_491) -> ( b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ b^{1, 492}_0) c in CNF: c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ p_491 ∨ b^{1, 492}_2 c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ p_491 ∨ -b^{1, 492}_1 c b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ p_491 ∨ b^{1, 492}_0 c in DIMACS: 2633 2634 2635 491 2636 0 2633 2634 2635 491 -2637 0 2633 2634 2635 491 2638 0 c -1-1 --> -2 c ( b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ b^{1, 491}_0 ∧ -p_491) -> ( b^{1, 492}_2 ∧ b^{1, 492}_1 ∧ -b^{1, 492}_0) c in CNF: c -b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ p_491 ∨ b^{1, 492}_2 c -b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ p_491 ∨ b^{1, 492}_1 c -b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ p_491 ∨ -b^{1, 492}_0 c in DIMACS: -2633 2634 -2635 491 2636 0 -2633 2634 -2635 491 2637 0 -2633 2634 -2635 491 -2638 0 c -2-1 --> break c ( b^{1, 491}_2 ∧ b^{1, 491}_1 ∧ -b^{1, 491}_0 ∧ -p_491) -> break c in CNF: c -b^{1, 491}_2 ∨ -b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ p_491 ∨ break c in DIMACS: -2633 -2634 2635 491 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 491}_2 ∧ -b^{1, 491}_1 ∧ -b^{1, 491}_0 ∧ true) c in CNF: c -b^{1, 491}_2 ∨ b^{1, 491}_1 ∨ b^{1, 491}_0 ∨ false c in DIMACS: -2633 2634 2635 0 c 3 does not represent an automaton state. c -(-b^{1, 491}_2 ∧ b^{1, 491}_1 ∧ b^{1, 491}_0 ∧ true) c in CNF: c b^{1, 491}_2 ∨ -b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ false c in DIMACS: 2633 -2634 -2635 0 c -3 does not represent an automaton state. c -( b^{1, 491}_2 ∧ b^{1, 491}_1 ∧ b^{1, 491}_0 ∧ true) c in CNF: c -b^{1, 491}_2 ∨ -b^{1, 491}_1 ∨ -b^{1, 491}_0 ∨ false c in DIMACS: -2633 -2634 -2635 0 c i = 492 c -2+1 --> -1 c ( b^{1, 492}_2 ∧ b^{1, 492}_1 ∧ -b^{1, 492}_0 ∧ p_492) -> ( b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ b^{1, 493}_0) c in CNF: c -b^{1, 492}_2 ∨ -b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ -p_492 ∨ b^{1, 493}_2 c -b^{1, 492}_2 ∨ -b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ -p_492 ∨ -b^{1, 493}_1 c -b^{1, 492}_2 ∨ -b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ -p_492 ∨ b^{1, 493}_0 c in DIMACS: -2636 -2637 2638 -492 2639 0 -2636 -2637 2638 -492 -2640 0 -2636 -2637 2638 -492 2641 0 c -1+1 --> 0 c ( b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ b^{1, 492}_0 ∧ p_492) -> (-b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ -b^{1, 493}_0) c in CNF: c -b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ -p_492 ∨ -b^{1, 493}_2 c -b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ -p_492 ∨ -b^{1, 493}_1 c -b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ -p_492 ∨ -b^{1, 493}_0 c in DIMACS: -2636 2637 -2638 -492 -2639 0 -2636 2637 -2638 -492 -2640 0 -2636 2637 -2638 -492 -2641 0 c 0+1 --> 1 c (-b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ -b^{1, 492}_0 ∧ p_492) -> (-b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ b^{1, 493}_0) c in CNF: c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ -p_492 ∨ -b^{1, 493}_2 c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ -p_492 ∨ -b^{1, 493}_1 c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ -p_492 ∨ b^{1, 493}_0 c in DIMACS: 2636 2637 2638 -492 -2639 0 2636 2637 2638 -492 -2640 0 2636 2637 2638 -492 2641 0 c 1+1 --> 2 c (-b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ b^{1, 492}_0 ∧ p_492) -> (-b^{1, 493}_2 ∧ b^{1, 493}_1 ∧ -b^{1, 493}_0) c in CNF: c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ -p_492 ∨ -b^{1, 493}_2 c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ -p_492 ∨ b^{1, 493}_1 c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ -p_492 ∨ -b^{1, 493}_0 c in DIMACS: 2636 2637 -2638 -492 -2639 0 2636 2637 -2638 -492 2640 0 2636 2637 -2638 -492 -2641 0 c 2+1 --> break c (-b^{1, 492}_2 ∧ b^{1, 492}_1 ∧ -b^{1, 492}_0 ∧ p_492) -> break c in CNF: c b^{1, 492}_2 ∨ -b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ -p_492 ∨ break c in DIMACS: 2636 -2637 2638 -492 1162 0 c 2-1 --> 1 c (-b^{1, 492}_2 ∧ b^{1, 492}_1 ∧ -b^{1, 492}_0 ∧ -p_492) -> (-b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ b^{1, 493}_0) c in CNF: c b^{1, 492}_2 ∨ -b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ p_492 ∨ -b^{1, 493}_2 c b^{1, 492}_2 ∨ -b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ p_492 ∨ -b^{1, 493}_1 c b^{1, 492}_2 ∨ -b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ p_492 ∨ b^{1, 493}_0 c in DIMACS: 2636 -2637 2638 492 -2639 0 2636 -2637 2638 492 -2640 0 2636 -2637 2638 492 2641 0 c 1-1 --> 0 c (-b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ b^{1, 492}_0 ∧ -p_492) -> (-b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ -b^{1, 493}_0) c in CNF: c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ p_492 ∨ -b^{1, 493}_2 c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ p_492 ∨ -b^{1, 493}_1 c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ p_492 ∨ -b^{1, 493}_0 c in DIMACS: 2636 2637 -2638 492 -2639 0 2636 2637 -2638 492 -2640 0 2636 2637 -2638 492 -2641 0 c 0-1 --> -1 c (-b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ -b^{1, 492}_0 ∧ -p_492) -> ( b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ b^{1, 493}_0) c in CNF: c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ p_492 ∨ b^{1, 493}_2 c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ p_492 ∨ -b^{1, 493}_1 c b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ p_492 ∨ b^{1, 493}_0 c in DIMACS: 2636 2637 2638 492 2639 0 2636 2637 2638 492 -2640 0 2636 2637 2638 492 2641 0 c -1-1 --> -2 c ( b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ b^{1, 492}_0 ∧ -p_492) -> ( b^{1, 493}_2 ∧ b^{1, 493}_1 ∧ -b^{1, 493}_0) c in CNF: c -b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ p_492 ∨ b^{1, 493}_2 c -b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ p_492 ∨ b^{1, 493}_1 c -b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ p_492 ∨ -b^{1, 493}_0 c in DIMACS: -2636 2637 -2638 492 2639 0 -2636 2637 -2638 492 2640 0 -2636 2637 -2638 492 -2641 0 c -2-1 --> break c ( b^{1, 492}_2 ∧ b^{1, 492}_1 ∧ -b^{1, 492}_0 ∧ -p_492) -> break c in CNF: c -b^{1, 492}_2 ∨ -b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ p_492 ∨ break c in DIMACS: -2636 -2637 2638 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 492}_2 ∧ -b^{1, 492}_1 ∧ -b^{1, 492}_0 ∧ true) c in CNF: c -b^{1, 492}_2 ∨ b^{1, 492}_1 ∨ b^{1, 492}_0 ∨ false c in DIMACS: -2636 2637 2638 0 c 3 does not represent an automaton state. c -(-b^{1, 492}_2 ∧ b^{1, 492}_1 ∧ b^{1, 492}_0 ∧ true) c in CNF: c b^{1, 492}_2 ∨ -b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ false c in DIMACS: 2636 -2637 -2638 0 c -3 does not represent an automaton state. c -( b^{1, 492}_2 ∧ b^{1, 492}_1 ∧ b^{1, 492}_0 ∧ true) c in CNF: c -b^{1, 492}_2 ∨ -b^{1, 492}_1 ∨ -b^{1, 492}_0 ∨ false c in DIMACS: -2636 -2637 -2638 0 c i = 493 c -2+1 --> -1 c ( b^{1, 493}_2 ∧ b^{1, 493}_1 ∧ -b^{1, 493}_0 ∧ p_493) -> ( b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ b^{1, 494}_0) c in CNF: c -b^{1, 493}_2 ∨ -b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ -p_493 ∨ b^{1, 494}_2 c -b^{1, 493}_2 ∨ -b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ -p_493 ∨ -b^{1, 494}_1 c -b^{1, 493}_2 ∨ -b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ -p_493 ∨ b^{1, 494}_0 c in DIMACS: -2639 -2640 2641 -493 2642 0 -2639 -2640 2641 -493 -2643 0 -2639 -2640 2641 -493 2644 0 c -1+1 --> 0 c ( b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ b^{1, 493}_0 ∧ p_493) -> (-b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ -b^{1, 494}_0) c in CNF: c -b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ -p_493 ∨ -b^{1, 494}_2 c -b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ -p_493 ∨ -b^{1, 494}_1 c -b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ -p_493 ∨ -b^{1, 494}_0 c in DIMACS: -2639 2640 -2641 -493 -2642 0 -2639 2640 -2641 -493 -2643 0 -2639 2640 -2641 -493 -2644 0 c 0+1 --> 1 c (-b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ -b^{1, 493}_0 ∧ p_493) -> (-b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ b^{1, 494}_0) c in CNF: c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ -p_493 ∨ -b^{1, 494}_2 c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ -p_493 ∨ -b^{1, 494}_1 c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ -p_493 ∨ b^{1, 494}_0 c in DIMACS: 2639 2640 2641 -493 -2642 0 2639 2640 2641 -493 -2643 0 2639 2640 2641 -493 2644 0 c 1+1 --> 2 c (-b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ b^{1, 493}_0 ∧ p_493) -> (-b^{1, 494}_2 ∧ b^{1, 494}_1 ∧ -b^{1, 494}_0) c in CNF: c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ -p_493 ∨ -b^{1, 494}_2 c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ -p_493 ∨ b^{1, 494}_1 c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ -p_493 ∨ -b^{1, 494}_0 c in DIMACS: 2639 2640 -2641 -493 -2642 0 2639 2640 -2641 -493 2643 0 2639 2640 -2641 -493 -2644 0 c 2+1 --> break c (-b^{1, 493}_2 ∧ b^{1, 493}_1 ∧ -b^{1, 493}_0 ∧ p_493) -> break c in CNF: c b^{1, 493}_2 ∨ -b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ -p_493 ∨ break c in DIMACS: 2639 -2640 2641 -493 1162 0 c 2-1 --> 1 c (-b^{1, 493}_2 ∧ b^{1, 493}_1 ∧ -b^{1, 493}_0 ∧ -p_493) -> (-b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ b^{1, 494}_0) c in CNF: c b^{1, 493}_2 ∨ -b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ p_493 ∨ -b^{1, 494}_2 c b^{1, 493}_2 ∨ -b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ p_493 ∨ -b^{1, 494}_1 c b^{1, 493}_2 ∨ -b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ p_493 ∨ b^{1, 494}_0 c in DIMACS: 2639 -2640 2641 493 -2642 0 2639 -2640 2641 493 -2643 0 2639 -2640 2641 493 2644 0 c 1-1 --> 0 c (-b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ b^{1, 493}_0 ∧ -p_493) -> (-b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ -b^{1, 494}_0) c in CNF: c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ p_493 ∨ -b^{1, 494}_2 c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ p_493 ∨ -b^{1, 494}_1 c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ p_493 ∨ -b^{1, 494}_0 c in DIMACS: 2639 2640 -2641 493 -2642 0 2639 2640 -2641 493 -2643 0 2639 2640 -2641 493 -2644 0 c 0-1 --> -1 c (-b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ -b^{1, 493}_0 ∧ -p_493) -> ( b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ b^{1, 494}_0) c in CNF: c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ p_493 ∨ b^{1, 494}_2 c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ p_493 ∨ -b^{1, 494}_1 c b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ p_493 ∨ b^{1, 494}_0 c in DIMACS: 2639 2640 2641 493 2642 0 2639 2640 2641 493 -2643 0 2639 2640 2641 493 2644 0 c -1-1 --> -2 c ( b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ b^{1, 493}_0 ∧ -p_493) -> ( b^{1, 494}_2 ∧ b^{1, 494}_1 ∧ -b^{1, 494}_0) c in CNF: c -b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ p_493 ∨ b^{1, 494}_2 c -b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ p_493 ∨ b^{1, 494}_1 c -b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ p_493 ∨ -b^{1, 494}_0 c in DIMACS: -2639 2640 -2641 493 2642 0 -2639 2640 -2641 493 2643 0 -2639 2640 -2641 493 -2644 0 c -2-1 --> break c ( b^{1, 493}_2 ∧ b^{1, 493}_1 ∧ -b^{1, 493}_0 ∧ -p_493) -> break c in CNF: c -b^{1, 493}_2 ∨ -b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ p_493 ∨ break c in DIMACS: -2639 -2640 2641 493 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 493}_2 ∧ -b^{1, 493}_1 ∧ -b^{1, 493}_0 ∧ true) c in CNF: c -b^{1, 493}_2 ∨ b^{1, 493}_1 ∨ b^{1, 493}_0 ∨ false c in DIMACS: -2639 2640 2641 0 c 3 does not represent an automaton state. c -(-b^{1, 493}_2 ∧ b^{1, 493}_1 ∧ b^{1, 493}_0 ∧ true) c in CNF: c b^{1, 493}_2 ∨ -b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ false c in DIMACS: 2639 -2640 -2641 0 c -3 does not represent an automaton state. c -( b^{1, 493}_2 ∧ b^{1, 493}_1 ∧ b^{1, 493}_0 ∧ true) c in CNF: c -b^{1, 493}_2 ∨ -b^{1, 493}_1 ∨ -b^{1, 493}_0 ∨ false c in DIMACS: -2639 -2640 -2641 0 c i = 494 c -2+1 --> -1 c ( b^{1, 494}_2 ∧ b^{1, 494}_1 ∧ -b^{1, 494}_0 ∧ p_494) -> ( b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ b^{1, 495}_0) c in CNF: c -b^{1, 494}_2 ∨ -b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ -p_494 ∨ b^{1, 495}_2 c -b^{1, 494}_2 ∨ -b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ -p_494 ∨ -b^{1, 495}_1 c -b^{1, 494}_2 ∨ -b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ -p_494 ∨ b^{1, 495}_0 c in DIMACS: -2642 -2643 2644 -494 2645 0 -2642 -2643 2644 -494 -2646 0 -2642 -2643 2644 -494 2647 0 c -1+1 --> 0 c ( b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ b^{1, 494}_0 ∧ p_494) -> (-b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ -b^{1, 495}_0) c in CNF: c -b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ -p_494 ∨ -b^{1, 495}_2 c -b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ -p_494 ∨ -b^{1, 495}_1 c -b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ -p_494 ∨ -b^{1, 495}_0 c in DIMACS: -2642 2643 -2644 -494 -2645 0 -2642 2643 -2644 -494 -2646 0 -2642 2643 -2644 -494 -2647 0 c 0+1 --> 1 c (-b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ -b^{1, 494}_0 ∧ p_494) -> (-b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ b^{1, 495}_0) c in CNF: c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ -p_494 ∨ -b^{1, 495}_2 c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ -p_494 ∨ -b^{1, 495}_1 c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ -p_494 ∨ b^{1, 495}_0 c in DIMACS: 2642 2643 2644 -494 -2645 0 2642 2643 2644 -494 -2646 0 2642 2643 2644 -494 2647 0 c 1+1 --> 2 c (-b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ b^{1, 494}_0 ∧ p_494) -> (-b^{1, 495}_2 ∧ b^{1, 495}_1 ∧ -b^{1, 495}_0) c in CNF: c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ -p_494 ∨ -b^{1, 495}_2 c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ -p_494 ∨ b^{1, 495}_1 c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ -p_494 ∨ -b^{1, 495}_0 c in DIMACS: 2642 2643 -2644 -494 -2645 0 2642 2643 -2644 -494 2646 0 2642 2643 -2644 -494 -2647 0 c 2+1 --> break c (-b^{1, 494}_2 ∧ b^{1, 494}_1 ∧ -b^{1, 494}_0 ∧ p_494) -> break c in CNF: c b^{1, 494}_2 ∨ -b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ -p_494 ∨ break c in DIMACS: 2642 -2643 2644 -494 1162 0 c 2-1 --> 1 c (-b^{1, 494}_2 ∧ b^{1, 494}_1 ∧ -b^{1, 494}_0 ∧ -p_494) -> (-b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ b^{1, 495}_0) c in CNF: c b^{1, 494}_2 ∨ -b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ p_494 ∨ -b^{1, 495}_2 c b^{1, 494}_2 ∨ -b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ p_494 ∨ -b^{1, 495}_1 c b^{1, 494}_2 ∨ -b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ p_494 ∨ b^{1, 495}_0 c in DIMACS: 2642 -2643 2644 494 -2645 0 2642 -2643 2644 494 -2646 0 2642 -2643 2644 494 2647 0 c 1-1 --> 0 c (-b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ b^{1, 494}_0 ∧ -p_494) -> (-b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ -b^{1, 495}_0) c in CNF: c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ p_494 ∨ -b^{1, 495}_2 c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ p_494 ∨ -b^{1, 495}_1 c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ p_494 ∨ -b^{1, 495}_0 c in DIMACS: 2642 2643 -2644 494 -2645 0 2642 2643 -2644 494 -2646 0 2642 2643 -2644 494 -2647 0 c 0-1 --> -1 c (-b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ -b^{1, 494}_0 ∧ -p_494) -> ( b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ b^{1, 495}_0) c in CNF: c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ p_494 ∨ b^{1, 495}_2 c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ p_494 ∨ -b^{1, 495}_1 c b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ p_494 ∨ b^{1, 495}_0 c in DIMACS: 2642 2643 2644 494 2645 0 2642 2643 2644 494 -2646 0 2642 2643 2644 494 2647 0 c -1-1 --> -2 c ( b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ b^{1, 494}_0 ∧ -p_494) -> ( b^{1, 495}_2 ∧ b^{1, 495}_1 ∧ -b^{1, 495}_0) c in CNF: c -b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ p_494 ∨ b^{1, 495}_2 c -b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ p_494 ∨ b^{1, 495}_1 c -b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ p_494 ∨ -b^{1, 495}_0 c in DIMACS: -2642 2643 -2644 494 2645 0 -2642 2643 -2644 494 2646 0 -2642 2643 -2644 494 -2647 0 c -2-1 --> break c ( b^{1, 494}_2 ∧ b^{1, 494}_1 ∧ -b^{1, 494}_0 ∧ -p_494) -> break c in CNF: c -b^{1, 494}_2 ∨ -b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ p_494 ∨ break c in DIMACS: -2642 -2643 2644 494 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 494}_2 ∧ -b^{1, 494}_1 ∧ -b^{1, 494}_0 ∧ true) c in CNF: c -b^{1, 494}_2 ∨ b^{1, 494}_1 ∨ b^{1, 494}_0 ∨ false c in DIMACS: -2642 2643 2644 0 c 3 does not represent an automaton state. c -(-b^{1, 494}_2 ∧ b^{1, 494}_1 ∧ b^{1, 494}_0 ∧ true) c in CNF: c b^{1, 494}_2 ∨ -b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ false c in DIMACS: 2642 -2643 -2644 0 c -3 does not represent an automaton state. c -( b^{1, 494}_2 ∧ b^{1, 494}_1 ∧ b^{1, 494}_0 ∧ true) c in CNF: c -b^{1, 494}_2 ∨ -b^{1, 494}_1 ∨ -b^{1, 494}_0 ∨ false c in DIMACS: -2642 -2643 -2644 0 c i = 495 c -2+1 --> -1 c ( b^{1, 495}_2 ∧ b^{1, 495}_1 ∧ -b^{1, 495}_0 ∧ p_495) -> ( b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ b^{1, 496}_0) c in CNF: c -b^{1, 495}_2 ∨ -b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ -p_495 ∨ b^{1, 496}_2 c -b^{1, 495}_2 ∨ -b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ -p_495 ∨ -b^{1, 496}_1 c -b^{1, 495}_2 ∨ -b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ -p_495 ∨ b^{1, 496}_0 c in DIMACS: -2645 -2646 2647 -495 2648 0 -2645 -2646 2647 -495 -2649 0 -2645 -2646 2647 -495 2650 0 c -1+1 --> 0 c ( b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ b^{1, 495}_0 ∧ p_495) -> (-b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ -b^{1, 496}_0) c in CNF: c -b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ -p_495 ∨ -b^{1, 496}_2 c -b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ -p_495 ∨ -b^{1, 496}_1 c -b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ -p_495 ∨ -b^{1, 496}_0 c in DIMACS: -2645 2646 -2647 -495 -2648 0 -2645 2646 -2647 -495 -2649 0 -2645 2646 -2647 -495 -2650 0 c 0+1 --> 1 c (-b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ -b^{1, 495}_0 ∧ p_495) -> (-b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ b^{1, 496}_0) c in CNF: c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ -p_495 ∨ -b^{1, 496}_2 c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ -p_495 ∨ -b^{1, 496}_1 c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ -p_495 ∨ b^{1, 496}_0 c in DIMACS: 2645 2646 2647 -495 -2648 0 2645 2646 2647 -495 -2649 0 2645 2646 2647 -495 2650 0 c 1+1 --> 2 c (-b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ b^{1, 495}_0 ∧ p_495) -> (-b^{1, 496}_2 ∧ b^{1, 496}_1 ∧ -b^{1, 496}_0) c in CNF: c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ -p_495 ∨ -b^{1, 496}_2 c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ -p_495 ∨ b^{1, 496}_1 c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ -p_495 ∨ -b^{1, 496}_0 c in DIMACS: 2645 2646 -2647 -495 -2648 0 2645 2646 -2647 -495 2649 0 2645 2646 -2647 -495 -2650 0 c 2+1 --> break c (-b^{1, 495}_2 ∧ b^{1, 495}_1 ∧ -b^{1, 495}_0 ∧ p_495) -> break c in CNF: c b^{1, 495}_2 ∨ -b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ -p_495 ∨ break c in DIMACS: 2645 -2646 2647 -495 1162 0 c 2-1 --> 1 c (-b^{1, 495}_2 ∧ b^{1, 495}_1 ∧ -b^{1, 495}_0 ∧ -p_495) -> (-b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ b^{1, 496}_0) c in CNF: c b^{1, 495}_2 ∨ -b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ p_495 ∨ -b^{1, 496}_2 c b^{1, 495}_2 ∨ -b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ p_495 ∨ -b^{1, 496}_1 c b^{1, 495}_2 ∨ -b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ p_495 ∨ b^{1, 496}_0 c in DIMACS: 2645 -2646 2647 495 -2648 0 2645 -2646 2647 495 -2649 0 2645 -2646 2647 495 2650 0 c 1-1 --> 0 c (-b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ b^{1, 495}_0 ∧ -p_495) -> (-b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ -b^{1, 496}_0) c in CNF: c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ p_495 ∨ -b^{1, 496}_2 c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ p_495 ∨ -b^{1, 496}_1 c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ p_495 ∨ -b^{1, 496}_0 c in DIMACS: 2645 2646 -2647 495 -2648 0 2645 2646 -2647 495 -2649 0 2645 2646 -2647 495 -2650 0 c 0-1 --> -1 c (-b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ -b^{1, 495}_0 ∧ -p_495) -> ( b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ b^{1, 496}_0) c in CNF: c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ p_495 ∨ b^{1, 496}_2 c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ p_495 ∨ -b^{1, 496}_1 c b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ p_495 ∨ b^{1, 496}_0 c in DIMACS: 2645 2646 2647 495 2648 0 2645 2646 2647 495 -2649 0 2645 2646 2647 495 2650 0 c -1-1 --> -2 c ( b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ b^{1, 495}_0 ∧ -p_495) -> ( b^{1, 496}_2 ∧ b^{1, 496}_1 ∧ -b^{1, 496}_0) c in CNF: c -b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ p_495 ∨ b^{1, 496}_2 c -b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ p_495 ∨ b^{1, 496}_1 c -b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ p_495 ∨ -b^{1, 496}_0 c in DIMACS: -2645 2646 -2647 495 2648 0 -2645 2646 -2647 495 2649 0 -2645 2646 -2647 495 -2650 0 c -2-1 --> break c ( b^{1, 495}_2 ∧ b^{1, 495}_1 ∧ -b^{1, 495}_0 ∧ -p_495) -> break c in CNF: c -b^{1, 495}_2 ∨ -b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ p_495 ∨ break c in DIMACS: -2645 -2646 2647 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 495}_2 ∧ -b^{1, 495}_1 ∧ -b^{1, 495}_0 ∧ true) c in CNF: c -b^{1, 495}_2 ∨ b^{1, 495}_1 ∨ b^{1, 495}_0 ∨ false c in DIMACS: -2645 2646 2647 0 c 3 does not represent an automaton state. c -(-b^{1, 495}_2 ∧ b^{1, 495}_1 ∧ b^{1, 495}_0 ∧ true) c in CNF: c b^{1, 495}_2 ∨ -b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ false c in DIMACS: 2645 -2646 -2647 0 c -3 does not represent an automaton state. c -( b^{1, 495}_2 ∧ b^{1, 495}_1 ∧ b^{1, 495}_0 ∧ true) c in CNF: c -b^{1, 495}_2 ∨ -b^{1, 495}_1 ∨ -b^{1, 495}_0 ∨ false c in DIMACS: -2645 -2646 -2647 0 c i = 496 c -2+1 --> -1 c ( b^{1, 496}_2 ∧ b^{1, 496}_1 ∧ -b^{1, 496}_0 ∧ p_496) -> ( b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ b^{1, 497}_0) c in CNF: c -b^{1, 496}_2 ∨ -b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ -p_496 ∨ b^{1, 497}_2 c -b^{1, 496}_2 ∨ -b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ -p_496 ∨ -b^{1, 497}_1 c -b^{1, 496}_2 ∨ -b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ -p_496 ∨ b^{1, 497}_0 c in DIMACS: -2648 -2649 2650 -496 2651 0 -2648 -2649 2650 -496 -2652 0 -2648 -2649 2650 -496 2653 0 c -1+1 --> 0 c ( b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ b^{1, 496}_0 ∧ p_496) -> (-b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ -b^{1, 497}_0) c in CNF: c -b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ -p_496 ∨ -b^{1, 497}_2 c -b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ -p_496 ∨ -b^{1, 497}_1 c -b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ -p_496 ∨ -b^{1, 497}_0 c in DIMACS: -2648 2649 -2650 -496 -2651 0 -2648 2649 -2650 -496 -2652 0 -2648 2649 -2650 -496 -2653 0 c 0+1 --> 1 c (-b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ -b^{1, 496}_0 ∧ p_496) -> (-b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ b^{1, 497}_0) c in CNF: c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ -p_496 ∨ -b^{1, 497}_2 c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ -p_496 ∨ -b^{1, 497}_1 c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ -p_496 ∨ b^{1, 497}_0 c in DIMACS: 2648 2649 2650 -496 -2651 0 2648 2649 2650 -496 -2652 0 2648 2649 2650 -496 2653 0 c 1+1 --> 2 c (-b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ b^{1, 496}_0 ∧ p_496) -> (-b^{1, 497}_2 ∧ b^{1, 497}_1 ∧ -b^{1, 497}_0) c in CNF: c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ -p_496 ∨ -b^{1, 497}_2 c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ -p_496 ∨ b^{1, 497}_1 c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ -p_496 ∨ -b^{1, 497}_0 c in DIMACS: 2648 2649 -2650 -496 -2651 0 2648 2649 -2650 -496 2652 0 2648 2649 -2650 -496 -2653 0 c 2+1 --> break c (-b^{1, 496}_2 ∧ b^{1, 496}_1 ∧ -b^{1, 496}_0 ∧ p_496) -> break c in CNF: c b^{1, 496}_2 ∨ -b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ -p_496 ∨ break c in DIMACS: 2648 -2649 2650 -496 1162 0 c 2-1 --> 1 c (-b^{1, 496}_2 ∧ b^{1, 496}_1 ∧ -b^{1, 496}_0 ∧ -p_496) -> (-b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ b^{1, 497}_0) c in CNF: c b^{1, 496}_2 ∨ -b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ p_496 ∨ -b^{1, 497}_2 c b^{1, 496}_2 ∨ -b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ p_496 ∨ -b^{1, 497}_1 c b^{1, 496}_2 ∨ -b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ p_496 ∨ b^{1, 497}_0 c in DIMACS: 2648 -2649 2650 496 -2651 0 2648 -2649 2650 496 -2652 0 2648 -2649 2650 496 2653 0 c 1-1 --> 0 c (-b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ b^{1, 496}_0 ∧ -p_496) -> (-b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ -b^{1, 497}_0) c in CNF: c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ p_496 ∨ -b^{1, 497}_2 c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ p_496 ∨ -b^{1, 497}_1 c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ p_496 ∨ -b^{1, 497}_0 c in DIMACS: 2648 2649 -2650 496 -2651 0 2648 2649 -2650 496 -2652 0 2648 2649 -2650 496 -2653 0 c 0-1 --> -1 c (-b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ -b^{1, 496}_0 ∧ -p_496) -> ( b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ b^{1, 497}_0) c in CNF: c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ p_496 ∨ b^{1, 497}_2 c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ p_496 ∨ -b^{1, 497}_1 c b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ p_496 ∨ b^{1, 497}_0 c in DIMACS: 2648 2649 2650 496 2651 0 2648 2649 2650 496 -2652 0 2648 2649 2650 496 2653 0 c -1-1 --> -2 c ( b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ b^{1, 496}_0 ∧ -p_496) -> ( b^{1, 497}_2 ∧ b^{1, 497}_1 ∧ -b^{1, 497}_0) c in CNF: c -b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ p_496 ∨ b^{1, 497}_2 c -b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ p_496 ∨ b^{1, 497}_1 c -b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ p_496 ∨ -b^{1, 497}_0 c in DIMACS: -2648 2649 -2650 496 2651 0 -2648 2649 -2650 496 2652 0 -2648 2649 -2650 496 -2653 0 c -2-1 --> break c ( b^{1, 496}_2 ∧ b^{1, 496}_1 ∧ -b^{1, 496}_0 ∧ -p_496) -> break c in CNF: c -b^{1, 496}_2 ∨ -b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ p_496 ∨ break c in DIMACS: -2648 -2649 2650 496 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 496}_2 ∧ -b^{1, 496}_1 ∧ -b^{1, 496}_0 ∧ true) c in CNF: c -b^{1, 496}_2 ∨ b^{1, 496}_1 ∨ b^{1, 496}_0 ∨ false c in DIMACS: -2648 2649 2650 0 c 3 does not represent an automaton state. c -(-b^{1, 496}_2 ∧ b^{1, 496}_1 ∧ b^{1, 496}_0 ∧ true) c in CNF: c b^{1, 496}_2 ∨ -b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ false c in DIMACS: 2648 -2649 -2650 0 c -3 does not represent an automaton state. c -( b^{1, 496}_2 ∧ b^{1, 496}_1 ∧ b^{1, 496}_0 ∧ true) c in CNF: c -b^{1, 496}_2 ∨ -b^{1, 496}_1 ∨ -b^{1, 496}_0 ∨ false c in DIMACS: -2648 -2649 -2650 0 c i = 497 c -2+1 --> -1 c ( b^{1, 497}_2 ∧ b^{1, 497}_1 ∧ -b^{1, 497}_0 ∧ p_497) -> ( b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ b^{1, 498}_0) c in CNF: c -b^{1, 497}_2 ∨ -b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ -p_497 ∨ b^{1, 498}_2 c -b^{1, 497}_2 ∨ -b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ -p_497 ∨ -b^{1, 498}_1 c -b^{1, 497}_2 ∨ -b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ -p_497 ∨ b^{1, 498}_0 c in DIMACS: -2651 -2652 2653 -497 2654 0 -2651 -2652 2653 -497 -2655 0 -2651 -2652 2653 -497 2656 0 c -1+1 --> 0 c ( b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ b^{1, 497}_0 ∧ p_497) -> (-b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ -b^{1, 498}_0) c in CNF: c -b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ -p_497 ∨ -b^{1, 498}_2 c -b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ -p_497 ∨ -b^{1, 498}_1 c -b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ -p_497 ∨ -b^{1, 498}_0 c in DIMACS: -2651 2652 -2653 -497 -2654 0 -2651 2652 -2653 -497 -2655 0 -2651 2652 -2653 -497 -2656 0 c 0+1 --> 1 c (-b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ -b^{1, 497}_0 ∧ p_497) -> (-b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ b^{1, 498}_0) c in CNF: c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ -p_497 ∨ -b^{1, 498}_2 c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ -p_497 ∨ -b^{1, 498}_1 c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ -p_497 ∨ b^{1, 498}_0 c in DIMACS: 2651 2652 2653 -497 -2654 0 2651 2652 2653 -497 -2655 0 2651 2652 2653 -497 2656 0 c 1+1 --> 2 c (-b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ b^{1, 497}_0 ∧ p_497) -> (-b^{1, 498}_2 ∧ b^{1, 498}_1 ∧ -b^{1, 498}_0) c in CNF: c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ -p_497 ∨ -b^{1, 498}_2 c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ -p_497 ∨ b^{1, 498}_1 c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ -p_497 ∨ -b^{1, 498}_0 c in DIMACS: 2651 2652 -2653 -497 -2654 0 2651 2652 -2653 -497 2655 0 2651 2652 -2653 -497 -2656 0 c 2+1 --> break c (-b^{1, 497}_2 ∧ b^{1, 497}_1 ∧ -b^{1, 497}_0 ∧ p_497) -> break c in CNF: c b^{1, 497}_2 ∨ -b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ -p_497 ∨ break c in DIMACS: 2651 -2652 2653 -497 1162 0 c 2-1 --> 1 c (-b^{1, 497}_2 ∧ b^{1, 497}_1 ∧ -b^{1, 497}_0 ∧ -p_497) -> (-b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ b^{1, 498}_0) c in CNF: c b^{1, 497}_2 ∨ -b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ p_497 ∨ -b^{1, 498}_2 c b^{1, 497}_2 ∨ -b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ p_497 ∨ -b^{1, 498}_1 c b^{1, 497}_2 ∨ -b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ p_497 ∨ b^{1, 498}_0 c in DIMACS: 2651 -2652 2653 497 -2654 0 2651 -2652 2653 497 -2655 0 2651 -2652 2653 497 2656 0 c 1-1 --> 0 c (-b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ b^{1, 497}_0 ∧ -p_497) -> (-b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ -b^{1, 498}_0) c in CNF: c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ p_497 ∨ -b^{1, 498}_2 c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ p_497 ∨ -b^{1, 498}_1 c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ p_497 ∨ -b^{1, 498}_0 c in DIMACS: 2651 2652 -2653 497 -2654 0 2651 2652 -2653 497 -2655 0 2651 2652 -2653 497 -2656 0 c 0-1 --> -1 c (-b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ -b^{1, 497}_0 ∧ -p_497) -> ( b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ b^{1, 498}_0) c in CNF: c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ p_497 ∨ b^{1, 498}_2 c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ p_497 ∨ -b^{1, 498}_1 c b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ p_497 ∨ b^{1, 498}_0 c in DIMACS: 2651 2652 2653 497 2654 0 2651 2652 2653 497 -2655 0 2651 2652 2653 497 2656 0 c -1-1 --> -2 c ( b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ b^{1, 497}_0 ∧ -p_497) -> ( b^{1, 498}_2 ∧ b^{1, 498}_1 ∧ -b^{1, 498}_0) c in CNF: c -b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ p_497 ∨ b^{1, 498}_2 c -b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ p_497 ∨ b^{1, 498}_1 c -b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ p_497 ∨ -b^{1, 498}_0 c in DIMACS: -2651 2652 -2653 497 2654 0 -2651 2652 -2653 497 2655 0 -2651 2652 -2653 497 -2656 0 c -2-1 --> break c ( b^{1, 497}_2 ∧ b^{1, 497}_1 ∧ -b^{1, 497}_0 ∧ -p_497) -> break c in CNF: c -b^{1, 497}_2 ∨ -b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ p_497 ∨ break c in DIMACS: -2651 -2652 2653 497 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 497}_2 ∧ -b^{1, 497}_1 ∧ -b^{1, 497}_0 ∧ true) c in CNF: c -b^{1, 497}_2 ∨ b^{1, 497}_1 ∨ b^{1, 497}_0 ∨ false c in DIMACS: -2651 2652 2653 0 c 3 does not represent an automaton state. c -(-b^{1, 497}_2 ∧ b^{1, 497}_1 ∧ b^{1, 497}_0 ∧ true) c in CNF: c b^{1, 497}_2 ∨ -b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ false c in DIMACS: 2651 -2652 -2653 0 c -3 does not represent an automaton state. c -( b^{1, 497}_2 ∧ b^{1, 497}_1 ∧ b^{1, 497}_0 ∧ true) c in CNF: c -b^{1, 497}_2 ∨ -b^{1, 497}_1 ∨ -b^{1, 497}_0 ∨ false c in DIMACS: -2651 -2652 -2653 0 c i = 498 c -2+1 --> -1 c ( b^{1, 498}_2 ∧ b^{1, 498}_1 ∧ -b^{1, 498}_0 ∧ p_498) -> ( b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ b^{1, 499}_0) c in CNF: c -b^{1, 498}_2 ∨ -b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ -p_498 ∨ b^{1, 499}_2 c -b^{1, 498}_2 ∨ -b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ -p_498 ∨ -b^{1, 499}_1 c -b^{1, 498}_2 ∨ -b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ -p_498 ∨ b^{1, 499}_0 c in DIMACS: -2654 -2655 2656 -498 2657 0 -2654 -2655 2656 -498 -2658 0 -2654 -2655 2656 -498 2659 0 c -1+1 --> 0 c ( b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ b^{1, 498}_0 ∧ p_498) -> (-b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ -b^{1, 499}_0) c in CNF: c -b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ -p_498 ∨ -b^{1, 499}_2 c -b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ -p_498 ∨ -b^{1, 499}_1 c -b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ -p_498 ∨ -b^{1, 499}_0 c in DIMACS: -2654 2655 -2656 -498 -2657 0 -2654 2655 -2656 -498 -2658 0 -2654 2655 -2656 -498 -2659 0 c 0+1 --> 1 c (-b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ -b^{1, 498}_0 ∧ p_498) -> (-b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ b^{1, 499}_0) c in CNF: c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ -p_498 ∨ -b^{1, 499}_2 c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ -p_498 ∨ -b^{1, 499}_1 c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ -p_498 ∨ b^{1, 499}_0 c in DIMACS: 2654 2655 2656 -498 -2657 0 2654 2655 2656 -498 -2658 0 2654 2655 2656 -498 2659 0 c 1+1 --> 2 c (-b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ b^{1, 498}_0 ∧ p_498) -> (-b^{1, 499}_2 ∧ b^{1, 499}_1 ∧ -b^{1, 499}_0) c in CNF: c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ -p_498 ∨ -b^{1, 499}_2 c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ -p_498 ∨ b^{1, 499}_1 c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ -p_498 ∨ -b^{1, 499}_0 c in DIMACS: 2654 2655 -2656 -498 -2657 0 2654 2655 -2656 -498 2658 0 2654 2655 -2656 -498 -2659 0 c 2+1 --> break c (-b^{1, 498}_2 ∧ b^{1, 498}_1 ∧ -b^{1, 498}_0 ∧ p_498) -> break c in CNF: c b^{1, 498}_2 ∨ -b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ -p_498 ∨ break c in DIMACS: 2654 -2655 2656 -498 1162 0 c 2-1 --> 1 c (-b^{1, 498}_2 ∧ b^{1, 498}_1 ∧ -b^{1, 498}_0 ∧ -p_498) -> (-b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ b^{1, 499}_0) c in CNF: c b^{1, 498}_2 ∨ -b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ p_498 ∨ -b^{1, 499}_2 c b^{1, 498}_2 ∨ -b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ p_498 ∨ -b^{1, 499}_1 c b^{1, 498}_2 ∨ -b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ p_498 ∨ b^{1, 499}_0 c in DIMACS: 2654 -2655 2656 498 -2657 0 2654 -2655 2656 498 -2658 0 2654 -2655 2656 498 2659 0 c 1-1 --> 0 c (-b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ b^{1, 498}_0 ∧ -p_498) -> (-b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ -b^{1, 499}_0) c in CNF: c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ p_498 ∨ -b^{1, 499}_2 c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ p_498 ∨ -b^{1, 499}_1 c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ p_498 ∨ -b^{1, 499}_0 c in DIMACS: 2654 2655 -2656 498 -2657 0 2654 2655 -2656 498 -2658 0 2654 2655 -2656 498 -2659 0 c 0-1 --> -1 c (-b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ -b^{1, 498}_0 ∧ -p_498) -> ( b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ b^{1, 499}_0) c in CNF: c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ p_498 ∨ b^{1, 499}_2 c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ p_498 ∨ -b^{1, 499}_1 c b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ p_498 ∨ b^{1, 499}_0 c in DIMACS: 2654 2655 2656 498 2657 0 2654 2655 2656 498 -2658 0 2654 2655 2656 498 2659 0 c -1-1 --> -2 c ( b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ b^{1, 498}_0 ∧ -p_498) -> ( b^{1, 499}_2 ∧ b^{1, 499}_1 ∧ -b^{1, 499}_0) c in CNF: c -b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ p_498 ∨ b^{1, 499}_2 c -b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ p_498 ∨ b^{1, 499}_1 c -b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ p_498 ∨ -b^{1, 499}_0 c in DIMACS: -2654 2655 -2656 498 2657 0 -2654 2655 -2656 498 2658 0 -2654 2655 -2656 498 -2659 0 c -2-1 --> break c ( b^{1, 498}_2 ∧ b^{1, 498}_1 ∧ -b^{1, 498}_0 ∧ -p_498) -> break c in CNF: c -b^{1, 498}_2 ∨ -b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ p_498 ∨ break c in DIMACS: -2654 -2655 2656 498 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 498}_2 ∧ -b^{1, 498}_1 ∧ -b^{1, 498}_0 ∧ true) c in CNF: c -b^{1, 498}_2 ∨ b^{1, 498}_1 ∨ b^{1, 498}_0 ∨ false c in DIMACS: -2654 2655 2656 0 c 3 does not represent an automaton state. c -(-b^{1, 498}_2 ∧ b^{1, 498}_1 ∧ b^{1, 498}_0 ∧ true) c in CNF: c b^{1, 498}_2 ∨ -b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ false c in DIMACS: 2654 -2655 -2656 0 c -3 does not represent an automaton state. c -( b^{1, 498}_2 ∧ b^{1, 498}_1 ∧ b^{1, 498}_0 ∧ true) c in CNF: c -b^{1, 498}_2 ∨ -b^{1, 498}_1 ∨ -b^{1, 498}_0 ∨ false c in DIMACS: -2654 -2655 -2656 0 c i = 499 c -2+1 --> -1 c ( b^{1, 499}_2 ∧ b^{1, 499}_1 ∧ -b^{1, 499}_0 ∧ p_499) -> ( b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ b^{1, 500}_0) c in CNF: c -b^{1, 499}_2 ∨ -b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ -p_499 ∨ b^{1, 500}_2 c -b^{1, 499}_2 ∨ -b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ -p_499 ∨ -b^{1, 500}_1 c -b^{1, 499}_2 ∨ -b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ -p_499 ∨ b^{1, 500}_0 c in DIMACS: -2657 -2658 2659 -499 2660 0 -2657 -2658 2659 -499 -2661 0 -2657 -2658 2659 -499 2662 0 c -1+1 --> 0 c ( b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ b^{1, 499}_0 ∧ p_499) -> (-b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ -b^{1, 500}_0) c in CNF: c -b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ -p_499 ∨ -b^{1, 500}_2 c -b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ -p_499 ∨ -b^{1, 500}_1 c -b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ -p_499 ∨ -b^{1, 500}_0 c in DIMACS: -2657 2658 -2659 -499 -2660 0 -2657 2658 -2659 -499 -2661 0 -2657 2658 -2659 -499 -2662 0 c 0+1 --> 1 c (-b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ -b^{1, 499}_0 ∧ p_499) -> (-b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ b^{1, 500}_0) c in CNF: c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ -p_499 ∨ -b^{1, 500}_2 c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ -p_499 ∨ -b^{1, 500}_1 c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ -p_499 ∨ b^{1, 500}_0 c in DIMACS: 2657 2658 2659 -499 -2660 0 2657 2658 2659 -499 -2661 0 2657 2658 2659 -499 2662 0 c 1+1 --> 2 c (-b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ b^{1, 499}_0 ∧ p_499) -> (-b^{1, 500}_2 ∧ b^{1, 500}_1 ∧ -b^{1, 500}_0) c in CNF: c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ -p_499 ∨ -b^{1, 500}_2 c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ -p_499 ∨ b^{1, 500}_1 c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ -p_499 ∨ -b^{1, 500}_0 c in DIMACS: 2657 2658 -2659 -499 -2660 0 2657 2658 -2659 -499 2661 0 2657 2658 -2659 -499 -2662 0 c 2+1 --> break c (-b^{1, 499}_2 ∧ b^{1, 499}_1 ∧ -b^{1, 499}_0 ∧ p_499) -> break c in CNF: c b^{1, 499}_2 ∨ -b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ -p_499 ∨ break c in DIMACS: 2657 -2658 2659 -499 1162 0 c 2-1 --> 1 c (-b^{1, 499}_2 ∧ b^{1, 499}_1 ∧ -b^{1, 499}_0 ∧ -p_499) -> (-b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ b^{1, 500}_0) c in CNF: c b^{1, 499}_2 ∨ -b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ p_499 ∨ -b^{1, 500}_2 c b^{1, 499}_2 ∨ -b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ p_499 ∨ -b^{1, 500}_1 c b^{1, 499}_2 ∨ -b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ p_499 ∨ b^{1, 500}_0 c in DIMACS: 2657 -2658 2659 499 -2660 0 2657 -2658 2659 499 -2661 0 2657 -2658 2659 499 2662 0 c 1-1 --> 0 c (-b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ b^{1, 499}_0 ∧ -p_499) -> (-b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ -b^{1, 500}_0) c in CNF: c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ p_499 ∨ -b^{1, 500}_2 c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ p_499 ∨ -b^{1, 500}_1 c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ p_499 ∨ -b^{1, 500}_0 c in DIMACS: 2657 2658 -2659 499 -2660 0 2657 2658 -2659 499 -2661 0 2657 2658 -2659 499 -2662 0 c 0-1 --> -1 c (-b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ -b^{1, 499}_0 ∧ -p_499) -> ( b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ b^{1, 500}_0) c in CNF: c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ p_499 ∨ b^{1, 500}_2 c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ p_499 ∨ -b^{1, 500}_1 c b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ p_499 ∨ b^{1, 500}_0 c in DIMACS: 2657 2658 2659 499 2660 0 2657 2658 2659 499 -2661 0 2657 2658 2659 499 2662 0 c -1-1 --> -2 c ( b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ b^{1, 499}_0 ∧ -p_499) -> ( b^{1, 500}_2 ∧ b^{1, 500}_1 ∧ -b^{1, 500}_0) c in CNF: c -b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ p_499 ∨ b^{1, 500}_2 c -b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ p_499 ∨ b^{1, 500}_1 c -b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ p_499 ∨ -b^{1, 500}_0 c in DIMACS: -2657 2658 -2659 499 2660 0 -2657 2658 -2659 499 2661 0 -2657 2658 -2659 499 -2662 0 c -2-1 --> break c ( b^{1, 499}_2 ∧ b^{1, 499}_1 ∧ -b^{1, 499}_0 ∧ -p_499) -> break c in CNF: c -b^{1, 499}_2 ∨ -b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ p_499 ∨ break c in DIMACS: -2657 -2658 2659 499 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 499}_2 ∧ -b^{1, 499}_1 ∧ -b^{1, 499}_0 ∧ true) c in CNF: c -b^{1, 499}_2 ∨ b^{1, 499}_1 ∨ b^{1, 499}_0 ∨ false c in DIMACS: -2657 2658 2659 0 c 3 does not represent an automaton state. c -(-b^{1, 499}_2 ∧ b^{1, 499}_1 ∧ b^{1, 499}_0 ∧ true) c in CNF: c b^{1, 499}_2 ∨ -b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ false c in DIMACS: 2657 -2658 -2659 0 c -3 does not represent an automaton state. c -( b^{1, 499}_2 ∧ b^{1, 499}_1 ∧ b^{1, 499}_0 ∧ true) c in CNF: c -b^{1, 499}_2 ∨ -b^{1, 499}_1 ∨ -b^{1, 499}_0 ∨ false c in DIMACS: -2657 -2658 -2659 0 c i = 500 c -2+1 --> -1 c ( b^{1, 500}_2 ∧ b^{1, 500}_1 ∧ -b^{1, 500}_0 ∧ p_500) -> ( b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ b^{1, 501}_0) c in CNF: c -b^{1, 500}_2 ∨ -b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ -p_500 ∨ b^{1, 501}_2 c -b^{1, 500}_2 ∨ -b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ -p_500 ∨ -b^{1, 501}_1 c -b^{1, 500}_2 ∨ -b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ -p_500 ∨ b^{1, 501}_0 c in DIMACS: -2660 -2661 2662 -500 2663 0 -2660 -2661 2662 -500 -2664 0 -2660 -2661 2662 -500 2665 0 c -1+1 --> 0 c ( b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ b^{1, 500}_0 ∧ p_500) -> (-b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ -b^{1, 501}_0) c in CNF: c -b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ -p_500 ∨ -b^{1, 501}_2 c -b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ -p_500 ∨ -b^{1, 501}_1 c -b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ -p_500 ∨ -b^{1, 501}_0 c in DIMACS: -2660 2661 -2662 -500 -2663 0 -2660 2661 -2662 -500 -2664 0 -2660 2661 -2662 -500 -2665 0 c 0+1 --> 1 c (-b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ -b^{1, 500}_0 ∧ p_500) -> (-b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ b^{1, 501}_0) c in CNF: c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ -p_500 ∨ -b^{1, 501}_2 c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ -p_500 ∨ -b^{1, 501}_1 c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ -p_500 ∨ b^{1, 501}_0 c in DIMACS: 2660 2661 2662 -500 -2663 0 2660 2661 2662 -500 -2664 0 2660 2661 2662 -500 2665 0 c 1+1 --> 2 c (-b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ b^{1, 500}_0 ∧ p_500) -> (-b^{1, 501}_2 ∧ b^{1, 501}_1 ∧ -b^{1, 501}_0) c in CNF: c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ -p_500 ∨ -b^{1, 501}_2 c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ -p_500 ∨ b^{1, 501}_1 c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ -p_500 ∨ -b^{1, 501}_0 c in DIMACS: 2660 2661 -2662 -500 -2663 0 2660 2661 -2662 -500 2664 0 2660 2661 -2662 -500 -2665 0 c 2+1 --> break c (-b^{1, 500}_2 ∧ b^{1, 500}_1 ∧ -b^{1, 500}_0 ∧ p_500) -> break c in CNF: c b^{1, 500}_2 ∨ -b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ -p_500 ∨ break c in DIMACS: 2660 -2661 2662 -500 1162 0 c 2-1 --> 1 c (-b^{1, 500}_2 ∧ b^{1, 500}_1 ∧ -b^{1, 500}_0 ∧ -p_500) -> (-b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ b^{1, 501}_0) c in CNF: c b^{1, 500}_2 ∨ -b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ p_500 ∨ -b^{1, 501}_2 c b^{1, 500}_2 ∨ -b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ p_500 ∨ -b^{1, 501}_1 c b^{1, 500}_2 ∨ -b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ p_500 ∨ b^{1, 501}_0 c in DIMACS: 2660 -2661 2662 500 -2663 0 2660 -2661 2662 500 -2664 0 2660 -2661 2662 500 2665 0 c 1-1 --> 0 c (-b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ b^{1, 500}_0 ∧ -p_500) -> (-b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ -b^{1, 501}_0) c in CNF: c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ p_500 ∨ -b^{1, 501}_2 c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ p_500 ∨ -b^{1, 501}_1 c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ p_500 ∨ -b^{1, 501}_0 c in DIMACS: 2660 2661 -2662 500 -2663 0 2660 2661 -2662 500 -2664 0 2660 2661 -2662 500 -2665 0 c 0-1 --> -1 c (-b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ -b^{1, 500}_0 ∧ -p_500) -> ( b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ b^{1, 501}_0) c in CNF: c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ p_500 ∨ b^{1, 501}_2 c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ p_500 ∨ -b^{1, 501}_1 c b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ p_500 ∨ b^{1, 501}_0 c in DIMACS: 2660 2661 2662 500 2663 0 2660 2661 2662 500 -2664 0 2660 2661 2662 500 2665 0 c -1-1 --> -2 c ( b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ b^{1, 500}_0 ∧ -p_500) -> ( b^{1, 501}_2 ∧ b^{1, 501}_1 ∧ -b^{1, 501}_0) c in CNF: c -b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ p_500 ∨ b^{1, 501}_2 c -b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ p_500 ∨ b^{1, 501}_1 c -b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ p_500 ∨ -b^{1, 501}_0 c in DIMACS: -2660 2661 -2662 500 2663 0 -2660 2661 -2662 500 2664 0 -2660 2661 -2662 500 -2665 0 c -2-1 --> break c ( b^{1, 500}_2 ∧ b^{1, 500}_1 ∧ -b^{1, 500}_0 ∧ -p_500) -> break c in CNF: c -b^{1, 500}_2 ∨ -b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ p_500 ∨ break c in DIMACS: -2660 -2661 2662 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 500}_2 ∧ -b^{1, 500}_1 ∧ -b^{1, 500}_0 ∧ true) c in CNF: c -b^{1, 500}_2 ∨ b^{1, 500}_1 ∨ b^{1, 500}_0 ∨ false c in DIMACS: -2660 2661 2662 0 c 3 does not represent an automaton state. c -(-b^{1, 500}_2 ∧ b^{1, 500}_1 ∧ b^{1, 500}_0 ∧ true) c in CNF: c b^{1, 500}_2 ∨ -b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ false c in DIMACS: 2660 -2661 -2662 0 c -3 does not represent an automaton state. c -( b^{1, 500}_2 ∧ b^{1, 500}_1 ∧ b^{1, 500}_0 ∧ true) c in CNF: c -b^{1, 500}_2 ∨ -b^{1, 500}_1 ∨ -b^{1, 500}_0 ∨ false c in DIMACS: -2660 -2661 -2662 0 c i = 501 c -2+1 --> -1 c ( b^{1, 501}_2 ∧ b^{1, 501}_1 ∧ -b^{1, 501}_0 ∧ p_501) -> ( b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ b^{1, 502}_0) c in CNF: c -b^{1, 501}_2 ∨ -b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ -p_501 ∨ b^{1, 502}_2 c -b^{1, 501}_2 ∨ -b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ -p_501 ∨ -b^{1, 502}_1 c -b^{1, 501}_2 ∨ -b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ -p_501 ∨ b^{1, 502}_0 c in DIMACS: -2663 -2664 2665 -501 2666 0 -2663 -2664 2665 -501 -2667 0 -2663 -2664 2665 -501 2668 0 c -1+1 --> 0 c ( b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ b^{1, 501}_0 ∧ p_501) -> (-b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ -b^{1, 502}_0) c in CNF: c -b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ -p_501 ∨ -b^{1, 502}_2 c -b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ -p_501 ∨ -b^{1, 502}_1 c -b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ -p_501 ∨ -b^{1, 502}_0 c in DIMACS: -2663 2664 -2665 -501 -2666 0 -2663 2664 -2665 -501 -2667 0 -2663 2664 -2665 -501 -2668 0 c 0+1 --> 1 c (-b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ -b^{1, 501}_0 ∧ p_501) -> (-b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ b^{1, 502}_0) c in CNF: c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ -p_501 ∨ -b^{1, 502}_2 c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ -p_501 ∨ -b^{1, 502}_1 c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ -p_501 ∨ b^{1, 502}_0 c in DIMACS: 2663 2664 2665 -501 -2666 0 2663 2664 2665 -501 -2667 0 2663 2664 2665 -501 2668 0 c 1+1 --> 2 c (-b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ b^{1, 501}_0 ∧ p_501) -> (-b^{1, 502}_2 ∧ b^{1, 502}_1 ∧ -b^{1, 502}_0) c in CNF: c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ -p_501 ∨ -b^{1, 502}_2 c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ -p_501 ∨ b^{1, 502}_1 c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ -p_501 ∨ -b^{1, 502}_0 c in DIMACS: 2663 2664 -2665 -501 -2666 0 2663 2664 -2665 -501 2667 0 2663 2664 -2665 -501 -2668 0 c 2+1 --> break c (-b^{1, 501}_2 ∧ b^{1, 501}_1 ∧ -b^{1, 501}_0 ∧ p_501) -> break c in CNF: c b^{1, 501}_2 ∨ -b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ -p_501 ∨ break c in DIMACS: 2663 -2664 2665 -501 1162 0 c 2-1 --> 1 c (-b^{1, 501}_2 ∧ b^{1, 501}_1 ∧ -b^{1, 501}_0 ∧ -p_501) -> (-b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ b^{1, 502}_0) c in CNF: c b^{1, 501}_2 ∨ -b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ p_501 ∨ -b^{1, 502}_2 c b^{1, 501}_2 ∨ -b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ p_501 ∨ -b^{1, 502}_1 c b^{1, 501}_2 ∨ -b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ p_501 ∨ b^{1, 502}_0 c in DIMACS: 2663 -2664 2665 501 -2666 0 2663 -2664 2665 501 -2667 0 2663 -2664 2665 501 2668 0 c 1-1 --> 0 c (-b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ b^{1, 501}_0 ∧ -p_501) -> (-b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ -b^{1, 502}_0) c in CNF: c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ p_501 ∨ -b^{1, 502}_2 c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ p_501 ∨ -b^{1, 502}_1 c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ p_501 ∨ -b^{1, 502}_0 c in DIMACS: 2663 2664 -2665 501 -2666 0 2663 2664 -2665 501 -2667 0 2663 2664 -2665 501 -2668 0 c 0-1 --> -1 c (-b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ -b^{1, 501}_0 ∧ -p_501) -> ( b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ b^{1, 502}_0) c in CNF: c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ p_501 ∨ b^{1, 502}_2 c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ p_501 ∨ -b^{1, 502}_1 c b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ p_501 ∨ b^{1, 502}_0 c in DIMACS: 2663 2664 2665 501 2666 0 2663 2664 2665 501 -2667 0 2663 2664 2665 501 2668 0 c -1-1 --> -2 c ( b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ b^{1, 501}_0 ∧ -p_501) -> ( b^{1, 502}_2 ∧ b^{1, 502}_1 ∧ -b^{1, 502}_0) c in CNF: c -b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ p_501 ∨ b^{1, 502}_2 c -b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ p_501 ∨ b^{1, 502}_1 c -b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ p_501 ∨ -b^{1, 502}_0 c in DIMACS: -2663 2664 -2665 501 2666 0 -2663 2664 -2665 501 2667 0 -2663 2664 -2665 501 -2668 0 c -2-1 --> break c ( b^{1, 501}_2 ∧ b^{1, 501}_1 ∧ -b^{1, 501}_0 ∧ -p_501) -> break c in CNF: c -b^{1, 501}_2 ∨ -b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ p_501 ∨ break c in DIMACS: -2663 -2664 2665 501 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 501}_2 ∧ -b^{1, 501}_1 ∧ -b^{1, 501}_0 ∧ true) c in CNF: c -b^{1, 501}_2 ∨ b^{1, 501}_1 ∨ b^{1, 501}_0 ∨ false c in DIMACS: -2663 2664 2665 0 c 3 does not represent an automaton state. c -(-b^{1, 501}_2 ∧ b^{1, 501}_1 ∧ b^{1, 501}_0 ∧ true) c in CNF: c b^{1, 501}_2 ∨ -b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ false c in DIMACS: 2663 -2664 -2665 0 c -3 does not represent an automaton state. c -( b^{1, 501}_2 ∧ b^{1, 501}_1 ∧ b^{1, 501}_0 ∧ true) c in CNF: c -b^{1, 501}_2 ∨ -b^{1, 501}_1 ∨ -b^{1, 501}_0 ∨ false c in DIMACS: -2663 -2664 -2665 0 c i = 502 c -2+1 --> -1 c ( b^{1, 502}_2 ∧ b^{1, 502}_1 ∧ -b^{1, 502}_0 ∧ p_502) -> ( b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ b^{1, 503}_0) c in CNF: c -b^{1, 502}_2 ∨ -b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ -p_502 ∨ b^{1, 503}_2 c -b^{1, 502}_2 ∨ -b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ -p_502 ∨ -b^{1, 503}_1 c -b^{1, 502}_2 ∨ -b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ -p_502 ∨ b^{1, 503}_0 c in DIMACS: -2666 -2667 2668 -502 2669 0 -2666 -2667 2668 -502 -2670 0 -2666 -2667 2668 -502 2671 0 c -1+1 --> 0 c ( b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ b^{1, 502}_0 ∧ p_502) -> (-b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ -b^{1, 503}_0) c in CNF: c -b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ -p_502 ∨ -b^{1, 503}_2 c -b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ -p_502 ∨ -b^{1, 503}_1 c -b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ -p_502 ∨ -b^{1, 503}_0 c in DIMACS: -2666 2667 -2668 -502 -2669 0 -2666 2667 -2668 -502 -2670 0 -2666 2667 -2668 -502 -2671 0 c 0+1 --> 1 c (-b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ -b^{1, 502}_0 ∧ p_502) -> (-b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ b^{1, 503}_0) c in CNF: c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ -p_502 ∨ -b^{1, 503}_2 c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ -p_502 ∨ -b^{1, 503}_1 c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ -p_502 ∨ b^{1, 503}_0 c in DIMACS: 2666 2667 2668 -502 -2669 0 2666 2667 2668 -502 -2670 0 2666 2667 2668 -502 2671 0 c 1+1 --> 2 c (-b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ b^{1, 502}_0 ∧ p_502) -> (-b^{1, 503}_2 ∧ b^{1, 503}_1 ∧ -b^{1, 503}_0) c in CNF: c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ -p_502 ∨ -b^{1, 503}_2 c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ -p_502 ∨ b^{1, 503}_1 c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ -p_502 ∨ -b^{1, 503}_0 c in DIMACS: 2666 2667 -2668 -502 -2669 0 2666 2667 -2668 -502 2670 0 2666 2667 -2668 -502 -2671 0 c 2+1 --> break c (-b^{1, 502}_2 ∧ b^{1, 502}_1 ∧ -b^{1, 502}_0 ∧ p_502) -> break c in CNF: c b^{1, 502}_2 ∨ -b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ -p_502 ∨ break c in DIMACS: 2666 -2667 2668 -502 1162 0 c 2-1 --> 1 c (-b^{1, 502}_2 ∧ b^{1, 502}_1 ∧ -b^{1, 502}_0 ∧ -p_502) -> (-b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ b^{1, 503}_0) c in CNF: c b^{1, 502}_2 ∨ -b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ p_502 ∨ -b^{1, 503}_2 c b^{1, 502}_2 ∨ -b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ p_502 ∨ -b^{1, 503}_1 c b^{1, 502}_2 ∨ -b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ p_502 ∨ b^{1, 503}_0 c in DIMACS: 2666 -2667 2668 502 -2669 0 2666 -2667 2668 502 -2670 0 2666 -2667 2668 502 2671 0 c 1-1 --> 0 c (-b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ b^{1, 502}_0 ∧ -p_502) -> (-b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ -b^{1, 503}_0) c in CNF: c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ p_502 ∨ -b^{1, 503}_2 c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ p_502 ∨ -b^{1, 503}_1 c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ p_502 ∨ -b^{1, 503}_0 c in DIMACS: 2666 2667 -2668 502 -2669 0 2666 2667 -2668 502 -2670 0 2666 2667 -2668 502 -2671 0 c 0-1 --> -1 c (-b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ -b^{1, 502}_0 ∧ -p_502) -> ( b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ b^{1, 503}_0) c in CNF: c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ p_502 ∨ b^{1, 503}_2 c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ p_502 ∨ -b^{1, 503}_1 c b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ p_502 ∨ b^{1, 503}_0 c in DIMACS: 2666 2667 2668 502 2669 0 2666 2667 2668 502 -2670 0 2666 2667 2668 502 2671 0 c -1-1 --> -2 c ( b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ b^{1, 502}_0 ∧ -p_502) -> ( b^{1, 503}_2 ∧ b^{1, 503}_1 ∧ -b^{1, 503}_0) c in CNF: c -b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ p_502 ∨ b^{1, 503}_2 c -b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ p_502 ∨ b^{1, 503}_1 c -b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ p_502 ∨ -b^{1, 503}_0 c in DIMACS: -2666 2667 -2668 502 2669 0 -2666 2667 -2668 502 2670 0 -2666 2667 -2668 502 -2671 0 c -2-1 --> break c ( b^{1, 502}_2 ∧ b^{1, 502}_1 ∧ -b^{1, 502}_0 ∧ -p_502) -> break c in CNF: c -b^{1, 502}_2 ∨ -b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ p_502 ∨ break c in DIMACS: -2666 -2667 2668 502 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 502}_2 ∧ -b^{1, 502}_1 ∧ -b^{1, 502}_0 ∧ true) c in CNF: c -b^{1, 502}_2 ∨ b^{1, 502}_1 ∨ b^{1, 502}_0 ∨ false c in DIMACS: -2666 2667 2668 0 c 3 does not represent an automaton state. c -(-b^{1, 502}_2 ∧ b^{1, 502}_1 ∧ b^{1, 502}_0 ∧ true) c in CNF: c b^{1, 502}_2 ∨ -b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ false c in DIMACS: 2666 -2667 -2668 0 c -3 does not represent an automaton state. c -( b^{1, 502}_2 ∧ b^{1, 502}_1 ∧ b^{1, 502}_0 ∧ true) c in CNF: c -b^{1, 502}_2 ∨ -b^{1, 502}_1 ∨ -b^{1, 502}_0 ∨ false c in DIMACS: -2666 -2667 -2668 0 c i = 503 c -2+1 --> -1 c ( b^{1, 503}_2 ∧ b^{1, 503}_1 ∧ -b^{1, 503}_0 ∧ p_503) -> ( b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ b^{1, 504}_0) c in CNF: c -b^{1, 503}_2 ∨ -b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ -p_503 ∨ b^{1, 504}_2 c -b^{1, 503}_2 ∨ -b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ -p_503 ∨ -b^{1, 504}_1 c -b^{1, 503}_2 ∨ -b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ -p_503 ∨ b^{1, 504}_0 c in DIMACS: -2669 -2670 2671 -503 2672 0 -2669 -2670 2671 -503 -2673 0 -2669 -2670 2671 -503 2674 0 c -1+1 --> 0 c ( b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ b^{1, 503}_0 ∧ p_503) -> (-b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ -b^{1, 504}_0) c in CNF: c -b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ -p_503 ∨ -b^{1, 504}_2 c -b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ -p_503 ∨ -b^{1, 504}_1 c -b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ -p_503 ∨ -b^{1, 504}_0 c in DIMACS: -2669 2670 -2671 -503 -2672 0 -2669 2670 -2671 -503 -2673 0 -2669 2670 -2671 -503 -2674 0 c 0+1 --> 1 c (-b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ -b^{1, 503}_0 ∧ p_503) -> (-b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ b^{1, 504}_0) c in CNF: c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ -p_503 ∨ -b^{1, 504}_2 c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ -p_503 ∨ -b^{1, 504}_1 c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ -p_503 ∨ b^{1, 504}_0 c in DIMACS: 2669 2670 2671 -503 -2672 0 2669 2670 2671 -503 -2673 0 2669 2670 2671 -503 2674 0 c 1+1 --> 2 c (-b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ b^{1, 503}_0 ∧ p_503) -> (-b^{1, 504}_2 ∧ b^{1, 504}_1 ∧ -b^{1, 504}_0) c in CNF: c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ -p_503 ∨ -b^{1, 504}_2 c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ -p_503 ∨ b^{1, 504}_1 c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ -p_503 ∨ -b^{1, 504}_0 c in DIMACS: 2669 2670 -2671 -503 -2672 0 2669 2670 -2671 -503 2673 0 2669 2670 -2671 -503 -2674 0 c 2+1 --> break c (-b^{1, 503}_2 ∧ b^{1, 503}_1 ∧ -b^{1, 503}_0 ∧ p_503) -> break c in CNF: c b^{1, 503}_2 ∨ -b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ -p_503 ∨ break c in DIMACS: 2669 -2670 2671 -503 1162 0 c 2-1 --> 1 c (-b^{1, 503}_2 ∧ b^{1, 503}_1 ∧ -b^{1, 503}_0 ∧ -p_503) -> (-b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ b^{1, 504}_0) c in CNF: c b^{1, 503}_2 ∨ -b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ p_503 ∨ -b^{1, 504}_2 c b^{1, 503}_2 ∨ -b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ p_503 ∨ -b^{1, 504}_1 c b^{1, 503}_2 ∨ -b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ p_503 ∨ b^{1, 504}_0 c in DIMACS: 2669 -2670 2671 503 -2672 0 2669 -2670 2671 503 -2673 0 2669 -2670 2671 503 2674 0 c 1-1 --> 0 c (-b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ b^{1, 503}_0 ∧ -p_503) -> (-b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ -b^{1, 504}_0) c in CNF: c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ p_503 ∨ -b^{1, 504}_2 c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ p_503 ∨ -b^{1, 504}_1 c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ p_503 ∨ -b^{1, 504}_0 c in DIMACS: 2669 2670 -2671 503 -2672 0 2669 2670 -2671 503 -2673 0 2669 2670 -2671 503 -2674 0 c 0-1 --> -1 c (-b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ -b^{1, 503}_0 ∧ -p_503) -> ( b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ b^{1, 504}_0) c in CNF: c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ p_503 ∨ b^{1, 504}_2 c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ p_503 ∨ -b^{1, 504}_1 c b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ p_503 ∨ b^{1, 504}_0 c in DIMACS: 2669 2670 2671 503 2672 0 2669 2670 2671 503 -2673 0 2669 2670 2671 503 2674 0 c -1-1 --> -2 c ( b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ b^{1, 503}_0 ∧ -p_503) -> ( b^{1, 504}_2 ∧ b^{1, 504}_1 ∧ -b^{1, 504}_0) c in CNF: c -b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ p_503 ∨ b^{1, 504}_2 c -b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ p_503 ∨ b^{1, 504}_1 c -b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ p_503 ∨ -b^{1, 504}_0 c in DIMACS: -2669 2670 -2671 503 2672 0 -2669 2670 -2671 503 2673 0 -2669 2670 -2671 503 -2674 0 c -2-1 --> break c ( b^{1, 503}_2 ∧ b^{1, 503}_1 ∧ -b^{1, 503}_0 ∧ -p_503) -> break c in CNF: c -b^{1, 503}_2 ∨ -b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ p_503 ∨ break c in DIMACS: -2669 -2670 2671 503 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 503}_2 ∧ -b^{1, 503}_1 ∧ -b^{1, 503}_0 ∧ true) c in CNF: c -b^{1, 503}_2 ∨ b^{1, 503}_1 ∨ b^{1, 503}_0 ∨ false c in DIMACS: -2669 2670 2671 0 c 3 does not represent an automaton state. c -(-b^{1, 503}_2 ∧ b^{1, 503}_1 ∧ b^{1, 503}_0 ∧ true) c in CNF: c b^{1, 503}_2 ∨ -b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ false c in DIMACS: 2669 -2670 -2671 0 c -3 does not represent an automaton state. c -( b^{1, 503}_2 ∧ b^{1, 503}_1 ∧ b^{1, 503}_0 ∧ true) c in CNF: c -b^{1, 503}_2 ∨ -b^{1, 503}_1 ∨ -b^{1, 503}_0 ∨ false c in DIMACS: -2669 -2670 -2671 0 c i = 504 c -2+1 --> -1 c ( b^{1, 504}_2 ∧ b^{1, 504}_1 ∧ -b^{1, 504}_0 ∧ p_504) -> ( b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ b^{1, 505}_0) c in CNF: c -b^{1, 504}_2 ∨ -b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ -p_504 ∨ b^{1, 505}_2 c -b^{1, 504}_2 ∨ -b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ -p_504 ∨ -b^{1, 505}_1 c -b^{1, 504}_2 ∨ -b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ -p_504 ∨ b^{1, 505}_0 c in DIMACS: -2672 -2673 2674 -504 2675 0 -2672 -2673 2674 -504 -2676 0 -2672 -2673 2674 -504 2677 0 c -1+1 --> 0 c ( b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ b^{1, 504}_0 ∧ p_504) -> (-b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ -b^{1, 505}_0) c in CNF: c -b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ -p_504 ∨ -b^{1, 505}_2 c -b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ -p_504 ∨ -b^{1, 505}_1 c -b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ -p_504 ∨ -b^{1, 505}_0 c in DIMACS: -2672 2673 -2674 -504 -2675 0 -2672 2673 -2674 -504 -2676 0 -2672 2673 -2674 -504 -2677 0 c 0+1 --> 1 c (-b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ -b^{1, 504}_0 ∧ p_504) -> (-b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ b^{1, 505}_0) c in CNF: c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ -p_504 ∨ -b^{1, 505}_2 c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ -p_504 ∨ -b^{1, 505}_1 c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ -p_504 ∨ b^{1, 505}_0 c in DIMACS: 2672 2673 2674 -504 -2675 0 2672 2673 2674 -504 -2676 0 2672 2673 2674 -504 2677 0 c 1+1 --> 2 c (-b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ b^{1, 504}_0 ∧ p_504) -> (-b^{1, 505}_2 ∧ b^{1, 505}_1 ∧ -b^{1, 505}_0) c in CNF: c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ -p_504 ∨ -b^{1, 505}_2 c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ -p_504 ∨ b^{1, 505}_1 c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ -p_504 ∨ -b^{1, 505}_0 c in DIMACS: 2672 2673 -2674 -504 -2675 0 2672 2673 -2674 -504 2676 0 2672 2673 -2674 -504 -2677 0 c 2+1 --> break c (-b^{1, 504}_2 ∧ b^{1, 504}_1 ∧ -b^{1, 504}_0 ∧ p_504) -> break c in CNF: c b^{1, 504}_2 ∨ -b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ -p_504 ∨ break c in DIMACS: 2672 -2673 2674 -504 1162 0 c 2-1 --> 1 c (-b^{1, 504}_2 ∧ b^{1, 504}_1 ∧ -b^{1, 504}_0 ∧ -p_504) -> (-b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ b^{1, 505}_0) c in CNF: c b^{1, 504}_2 ∨ -b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ p_504 ∨ -b^{1, 505}_2 c b^{1, 504}_2 ∨ -b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ p_504 ∨ -b^{1, 505}_1 c b^{1, 504}_2 ∨ -b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ p_504 ∨ b^{1, 505}_0 c in DIMACS: 2672 -2673 2674 504 -2675 0 2672 -2673 2674 504 -2676 0 2672 -2673 2674 504 2677 0 c 1-1 --> 0 c (-b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ b^{1, 504}_0 ∧ -p_504) -> (-b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ -b^{1, 505}_0) c in CNF: c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ p_504 ∨ -b^{1, 505}_2 c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ p_504 ∨ -b^{1, 505}_1 c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ p_504 ∨ -b^{1, 505}_0 c in DIMACS: 2672 2673 -2674 504 -2675 0 2672 2673 -2674 504 -2676 0 2672 2673 -2674 504 -2677 0 c 0-1 --> -1 c (-b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ -b^{1, 504}_0 ∧ -p_504) -> ( b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ b^{1, 505}_0) c in CNF: c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ p_504 ∨ b^{1, 505}_2 c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ p_504 ∨ -b^{1, 505}_1 c b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ p_504 ∨ b^{1, 505}_0 c in DIMACS: 2672 2673 2674 504 2675 0 2672 2673 2674 504 -2676 0 2672 2673 2674 504 2677 0 c -1-1 --> -2 c ( b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ b^{1, 504}_0 ∧ -p_504) -> ( b^{1, 505}_2 ∧ b^{1, 505}_1 ∧ -b^{1, 505}_0) c in CNF: c -b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ p_504 ∨ b^{1, 505}_2 c -b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ p_504 ∨ b^{1, 505}_1 c -b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ p_504 ∨ -b^{1, 505}_0 c in DIMACS: -2672 2673 -2674 504 2675 0 -2672 2673 -2674 504 2676 0 -2672 2673 -2674 504 -2677 0 c -2-1 --> break c ( b^{1, 504}_2 ∧ b^{1, 504}_1 ∧ -b^{1, 504}_0 ∧ -p_504) -> break c in CNF: c -b^{1, 504}_2 ∨ -b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ p_504 ∨ break c in DIMACS: -2672 -2673 2674 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 504}_2 ∧ -b^{1, 504}_1 ∧ -b^{1, 504}_0 ∧ true) c in CNF: c -b^{1, 504}_2 ∨ b^{1, 504}_1 ∨ b^{1, 504}_0 ∨ false c in DIMACS: -2672 2673 2674 0 c 3 does not represent an automaton state. c -(-b^{1, 504}_2 ∧ b^{1, 504}_1 ∧ b^{1, 504}_0 ∧ true) c in CNF: c b^{1, 504}_2 ∨ -b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ false c in DIMACS: 2672 -2673 -2674 0 c -3 does not represent an automaton state. c -( b^{1, 504}_2 ∧ b^{1, 504}_1 ∧ b^{1, 504}_0 ∧ true) c in CNF: c -b^{1, 504}_2 ∨ -b^{1, 504}_1 ∨ -b^{1, 504}_0 ∨ false c in DIMACS: -2672 -2673 -2674 0 c i = 505 c -2+1 --> -1 c ( b^{1, 505}_2 ∧ b^{1, 505}_1 ∧ -b^{1, 505}_0 ∧ p_505) -> ( b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ b^{1, 506}_0) c in CNF: c -b^{1, 505}_2 ∨ -b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ -p_505 ∨ b^{1, 506}_2 c -b^{1, 505}_2 ∨ -b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ -p_505 ∨ -b^{1, 506}_1 c -b^{1, 505}_2 ∨ -b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ -p_505 ∨ b^{1, 506}_0 c in DIMACS: -2675 -2676 2677 -505 2678 0 -2675 -2676 2677 -505 -2679 0 -2675 -2676 2677 -505 2680 0 c -1+1 --> 0 c ( b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ b^{1, 505}_0 ∧ p_505) -> (-b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ -b^{1, 506}_0) c in CNF: c -b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ -p_505 ∨ -b^{1, 506}_2 c -b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ -p_505 ∨ -b^{1, 506}_1 c -b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ -p_505 ∨ -b^{1, 506}_0 c in DIMACS: -2675 2676 -2677 -505 -2678 0 -2675 2676 -2677 -505 -2679 0 -2675 2676 -2677 -505 -2680 0 c 0+1 --> 1 c (-b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ -b^{1, 505}_0 ∧ p_505) -> (-b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ b^{1, 506}_0) c in CNF: c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ -p_505 ∨ -b^{1, 506}_2 c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ -p_505 ∨ -b^{1, 506}_1 c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ -p_505 ∨ b^{1, 506}_0 c in DIMACS: 2675 2676 2677 -505 -2678 0 2675 2676 2677 -505 -2679 0 2675 2676 2677 -505 2680 0 c 1+1 --> 2 c (-b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ b^{1, 505}_0 ∧ p_505) -> (-b^{1, 506}_2 ∧ b^{1, 506}_1 ∧ -b^{1, 506}_0) c in CNF: c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ -p_505 ∨ -b^{1, 506}_2 c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ -p_505 ∨ b^{1, 506}_1 c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ -p_505 ∨ -b^{1, 506}_0 c in DIMACS: 2675 2676 -2677 -505 -2678 0 2675 2676 -2677 -505 2679 0 2675 2676 -2677 -505 -2680 0 c 2+1 --> break c (-b^{1, 505}_2 ∧ b^{1, 505}_1 ∧ -b^{1, 505}_0 ∧ p_505) -> break c in CNF: c b^{1, 505}_2 ∨ -b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ -p_505 ∨ break c in DIMACS: 2675 -2676 2677 -505 1162 0 c 2-1 --> 1 c (-b^{1, 505}_2 ∧ b^{1, 505}_1 ∧ -b^{1, 505}_0 ∧ -p_505) -> (-b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ b^{1, 506}_0) c in CNF: c b^{1, 505}_2 ∨ -b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ p_505 ∨ -b^{1, 506}_2 c b^{1, 505}_2 ∨ -b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ p_505 ∨ -b^{1, 506}_1 c b^{1, 505}_2 ∨ -b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ p_505 ∨ b^{1, 506}_0 c in DIMACS: 2675 -2676 2677 505 -2678 0 2675 -2676 2677 505 -2679 0 2675 -2676 2677 505 2680 0 c 1-1 --> 0 c (-b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ b^{1, 505}_0 ∧ -p_505) -> (-b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ -b^{1, 506}_0) c in CNF: c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ p_505 ∨ -b^{1, 506}_2 c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ p_505 ∨ -b^{1, 506}_1 c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ p_505 ∨ -b^{1, 506}_0 c in DIMACS: 2675 2676 -2677 505 -2678 0 2675 2676 -2677 505 -2679 0 2675 2676 -2677 505 -2680 0 c 0-1 --> -1 c (-b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ -b^{1, 505}_0 ∧ -p_505) -> ( b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ b^{1, 506}_0) c in CNF: c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ p_505 ∨ b^{1, 506}_2 c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ p_505 ∨ -b^{1, 506}_1 c b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ p_505 ∨ b^{1, 506}_0 c in DIMACS: 2675 2676 2677 505 2678 0 2675 2676 2677 505 -2679 0 2675 2676 2677 505 2680 0 c -1-1 --> -2 c ( b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ b^{1, 505}_0 ∧ -p_505) -> ( b^{1, 506}_2 ∧ b^{1, 506}_1 ∧ -b^{1, 506}_0) c in CNF: c -b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ p_505 ∨ b^{1, 506}_2 c -b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ p_505 ∨ b^{1, 506}_1 c -b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ p_505 ∨ -b^{1, 506}_0 c in DIMACS: -2675 2676 -2677 505 2678 0 -2675 2676 -2677 505 2679 0 -2675 2676 -2677 505 -2680 0 c -2-1 --> break c ( b^{1, 505}_2 ∧ b^{1, 505}_1 ∧ -b^{1, 505}_0 ∧ -p_505) -> break c in CNF: c -b^{1, 505}_2 ∨ -b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ p_505 ∨ break c in DIMACS: -2675 -2676 2677 505 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 505}_2 ∧ -b^{1, 505}_1 ∧ -b^{1, 505}_0 ∧ true) c in CNF: c -b^{1, 505}_2 ∨ b^{1, 505}_1 ∨ b^{1, 505}_0 ∨ false c in DIMACS: -2675 2676 2677 0 c 3 does not represent an automaton state. c -(-b^{1, 505}_2 ∧ b^{1, 505}_1 ∧ b^{1, 505}_0 ∧ true) c in CNF: c b^{1, 505}_2 ∨ -b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ false c in DIMACS: 2675 -2676 -2677 0 c -3 does not represent an automaton state. c -( b^{1, 505}_2 ∧ b^{1, 505}_1 ∧ b^{1, 505}_0 ∧ true) c in CNF: c -b^{1, 505}_2 ∨ -b^{1, 505}_1 ∨ -b^{1, 505}_0 ∨ false c in DIMACS: -2675 -2676 -2677 0 c i = 506 c -2+1 --> -1 c ( b^{1, 506}_2 ∧ b^{1, 506}_1 ∧ -b^{1, 506}_0 ∧ p_506) -> ( b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ b^{1, 507}_0) c in CNF: c -b^{1, 506}_2 ∨ -b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ -p_506 ∨ b^{1, 507}_2 c -b^{1, 506}_2 ∨ -b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ -p_506 ∨ -b^{1, 507}_1 c -b^{1, 506}_2 ∨ -b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ -p_506 ∨ b^{1, 507}_0 c in DIMACS: -2678 -2679 2680 -506 2681 0 -2678 -2679 2680 -506 -2682 0 -2678 -2679 2680 -506 2683 0 c -1+1 --> 0 c ( b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ b^{1, 506}_0 ∧ p_506) -> (-b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ -b^{1, 507}_0) c in CNF: c -b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ -p_506 ∨ -b^{1, 507}_2 c -b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ -p_506 ∨ -b^{1, 507}_1 c -b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ -p_506 ∨ -b^{1, 507}_0 c in DIMACS: -2678 2679 -2680 -506 -2681 0 -2678 2679 -2680 -506 -2682 0 -2678 2679 -2680 -506 -2683 0 c 0+1 --> 1 c (-b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ -b^{1, 506}_0 ∧ p_506) -> (-b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ b^{1, 507}_0) c in CNF: c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ -p_506 ∨ -b^{1, 507}_2 c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ -p_506 ∨ -b^{1, 507}_1 c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ -p_506 ∨ b^{1, 507}_0 c in DIMACS: 2678 2679 2680 -506 -2681 0 2678 2679 2680 -506 -2682 0 2678 2679 2680 -506 2683 0 c 1+1 --> 2 c (-b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ b^{1, 506}_0 ∧ p_506) -> (-b^{1, 507}_2 ∧ b^{1, 507}_1 ∧ -b^{1, 507}_0) c in CNF: c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ -p_506 ∨ -b^{1, 507}_2 c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ -p_506 ∨ b^{1, 507}_1 c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ -p_506 ∨ -b^{1, 507}_0 c in DIMACS: 2678 2679 -2680 -506 -2681 0 2678 2679 -2680 -506 2682 0 2678 2679 -2680 -506 -2683 0 c 2+1 --> break c (-b^{1, 506}_2 ∧ b^{1, 506}_1 ∧ -b^{1, 506}_0 ∧ p_506) -> break c in CNF: c b^{1, 506}_2 ∨ -b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ -p_506 ∨ break c in DIMACS: 2678 -2679 2680 -506 1162 0 c 2-1 --> 1 c (-b^{1, 506}_2 ∧ b^{1, 506}_1 ∧ -b^{1, 506}_0 ∧ -p_506) -> (-b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ b^{1, 507}_0) c in CNF: c b^{1, 506}_2 ∨ -b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ p_506 ∨ -b^{1, 507}_2 c b^{1, 506}_2 ∨ -b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ p_506 ∨ -b^{1, 507}_1 c b^{1, 506}_2 ∨ -b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ p_506 ∨ b^{1, 507}_0 c in DIMACS: 2678 -2679 2680 506 -2681 0 2678 -2679 2680 506 -2682 0 2678 -2679 2680 506 2683 0 c 1-1 --> 0 c (-b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ b^{1, 506}_0 ∧ -p_506) -> (-b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ -b^{1, 507}_0) c in CNF: c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ p_506 ∨ -b^{1, 507}_2 c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ p_506 ∨ -b^{1, 507}_1 c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ p_506 ∨ -b^{1, 507}_0 c in DIMACS: 2678 2679 -2680 506 -2681 0 2678 2679 -2680 506 -2682 0 2678 2679 -2680 506 -2683 0 c 0-1 --> -1 c (-b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ -b^{1, 506}_0 ∧ -p_506) -> ( b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ b^{1, 507}_0) c in CNF: c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ p_506 ∨ b^{1, 507}_2 c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ p_506 ∨ -b^{1, 507}_1 c b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ p_506 ∨ b^{1, 507}_0 c in DIMACS: 2678 2679 2680 506 2681 0 2678 2679 2680 506 -2682 0 2678 2679 2680 506 2683 0 c -1-1 --> -2 c ( b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ b^{1, 506}_0 ∧ -p_506) -> ( b^{1, 507}_2 ∧ b^{1, 507}_1 ∧ -b^{1, 507}_0) c in CNF: c -b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ p_506 ∨ b^{1, 507}_2 c -b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ p_506 ∨ b^{1, 507}_1 c -b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ p_506 ∨ -b^{1, 507}_0 c in DIMACS: -2678 2679 -2680 506 2681 0 -2678 2679 -2680 506 2682 0 -2678 2679 -2680 506 -2683 0 c -2-1 --> break c ( b^{1, 506}_2 ∧ b^{1, 506}_1 ∧ -b^{1, 506}_0 ∧ -p_506) -> break c in CNF: c -b^{1, 506}_2 ∨ -b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ p_506 ∨ break c in DIMACS: -2678 -2679 2680 506 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 506}_2 ∧ -b^{1, 506}_1 ∧ -b^{1, 506}_0 ∧ true) c in CNF: c -b^{1, 506}_2 ∨ b^{1, 506}_1 ∨ b^{1, 506}_0 ∨ false c in DIMACS: -2678 2679 2680 0 c 3 does not represent an automaton state. c -(-b^{1, 506}_2 ∧ b^{1, 506}_1 ∧ b^{1, 506}_0 ∧ true) c in CNF: c b^{1, 506}_2 ∨ -b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ false c in DIMACS: 2678 -2679 -2680 0 c -3 does not represent an automaton state. c -( b^{1, 506}_2 ∧ b^{1, 506}_1 ∧ b^{1, 506}_0 ∧ true) c in CNF: c -b^{1, 506}_2 ∨ -b^{1, 506}_1 ∨ -b^{1, 506}_0 ∨ false c in DIMACS: -2678 -2679 -2680 0 c i = 507 c -2+1 --> -1 c ( b^{1, 507}_2 ∧ b^{1, 507}_1 ∧ -b^{1, 507}_0 ∧ p_507) -> ( b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ b^{1, 508}_0) c in CNF: c -b^{1, 507}_2 ∨ -b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ -p_507 ∨ b^{1, 508}_2 c -b^{1, 507}_2 ∨ -b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ -p_507 ∨ -b^{1, 508}_1 c -b^{1, 507}_2 ∨ -b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ -p_507 ∨ b^{1, 508}_0 c in DIMACS: -2681 -2682 2683 -507 2684 0 -2681 -2682 2683 -507 -2685 0 -2681 -2682 2683 -507 2686 0 c -1+1 --> 0 c ( b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ b^{1, 507}_0 ∧ p_507) -> (-b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ -b^{1, 508}_0) c in CNF: c -b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ -p_507 ∨ -b^{1, 508}_2 c -b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ -p_507 ∨ -b^{1, 508}_1 c -b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ -p_507 ∨ -b^{1, 508}_0 c in DIMACS: -2681 2682 -2683 -507 -2684 0 -2681 2682 -2683 -507 -2685 0 -2681 2682 -2683 -507 -2686 0 c 0+1 --> 1 c (-b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ -b^{1, 507}_0 ∧ p_507) -> (-b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ b^{1, 508}_0) c in CNF: c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ -p_507 ∨ -b^{1, 508}_2 c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ -p_507 ∨ -b^{1, 508}_1 c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ -p_507 ∨ b^{1, 508}_0 c in DIMACS: 2681 2682 2683 -507 -2684 0 2681 2682 2683 -507 -2685 0 2681 2682 2683 -507 2686 0 c 1+1 --> 2 c (-b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ b^{1, 507}_0 ∧ p_507) -> (-b^{1, 508}_2 ∧ b^{1, 508}_1 ∧ -b^{1, 508}_0) c in CNF: c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ -p_507 ∨ -b^{1, 508}_2 c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ -p_507 ∨ b^{1, 508}_1 c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ -p_507 ∨ -b^{1, 508}_0 c in DIMACS: 2681 2682 -2683 -507 -2684 0 2681 2682 -2683 -507 2685 0 2681 2682 -2683 -507 -2686 0 c 2+1 --> break c (-b^{1, 507}_2 ∧ b^{1, 507}_1 ∧ -b^{1, 507}_0 ∧ p_507) -> break c in CNF: c b^{1, 507}_2 ∨ -b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ -p_507 ∨ break c in DIMACS: 2681 -2682 2683 -507 1162 0 c 2-1 --> 1 c (-b^{1, 507}_2 ∧ b^{1, 507}_1 ∧ -b^{1, 507}_0 ∧ -p_507) -> (-b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ b^{1, 508}_0) c in CNF: c b^{1, 507}_2 ∨ -b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ p_507 ∨ -b^{1, 508}_2 c b^{1, 507}_2 ∨ -b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ p_507 ∨ -b^{1, 508}_1 c b^{1, 507}_2 ∨ -b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ p_507 ∨ b^{1, 508}_0 c in DIMACS: 2681 -2682 2683 507 -2684 0 2681 -2682 2683 507 -2685 0 2681 -2682 2683 507 2686 0 c 1-1 --> 0 c (-b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ b^{1, 507}_0 ∧ -p_507) -> (-b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ -b^{1, 508}_0) c in CNF: c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ p_507 ∨ -b^{1, 508}_2 c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ p_507 ∨ -b^{1, 508}_1 c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ p_507 ∨ -b^{1, 508}_0 c in DIMACS: 2681 2682 -2683 507 -2684 0 2681 2682 -2683 507 -2685 0 2681 2682 -2683 507 -2686 0 c 0-1 --> -1 c (-b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ -b^{1, 507}_0 ∧ -p_507) -> ( b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ b^{1, 508}_0) c in CNF: c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ p_507 ∨ b^{1, 508}_2 c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ p_507 ∨ -b^{1, 508}_1 c b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ p_507 ∨ b^{1, 508}_0 c in DIMACS: 2681 2682 2683 507 2684 0 2681 2682 2683 507 -2685 0 2681 2682 2683 507 2686 0 c -1-1 --> -2 c ( b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ b^{1, 507}_0 ∧ -p_507) -> ( b^{1, 508}_2 ∧ b^{1, 508}_1 ∧ -b^{1, 508}_0) c in CNF: c -b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ p_507 ∨ b^{1, 508}_2 c -b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ p_507 ∨ b^{1, 508}_1 c -b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ p_507 ∨ -b^{1, 508}_0 c in DIMACS: -2681 2682 -2683 507 2684 0 -2681 2682 -2683 507 2685 0 -2681 2682 -2683 507 -2686 0 c -2-1 --> break c ( b^{1, 507}_2 ∧ b^{1, 507}_1 ∧ -b^{1, 507}_0 ∧ -p_507) -> break c in CNF: c -b^{1, 507}_2 ∨ -b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ p_507 ∨ break c in DIMACS: -2681 -2682 2683 507 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 507}_2 ∧ -b^{1, 507}_1 ∧ -b^{1, 507}_0 ∧ true) c in CNF: c -b^{1, 507}_2 ∨ b^{1, 507}_1 ∨ b^{1, 507}_0 ∨ false c in DIMACS: -2681 2682 2683 0 c 3 does not represent an automaton state. c -(-b^{1, 507}_2 ∧ b^{1, 507}_1 ∧ b^{1, 507}_0 ∧ true) c in CNF: c b^{1, 507}_2 ∨ -b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ false c in DIMACS: 2681 -2682 -2683 0 c -3 does not represent an automaton state. c -( b^{1, 507}_2 ∧ b^{1, 507}_1 ∧ b^{1, 507}_0 ∧ true) c in CNF: c -b^{1, 507}_2 ∨ -b^{1, 507}_1 ∨ -b^{1, 507}_0 ∨ false c in DIMACS: -2681 -2682 -2683 0 c i = 508 c -2+1 --> -1 c ( b^{1, 508}_2 ∧ b^{1, 508}_1 ∧ -b^{1, 508}_0 ∧ p_508) -> ( b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ b^{1, 509}_0) c in CNF: c -b^{1, 508}_2 ∨ -b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ -p_508 ∨ b^{1, 509}_2 c -b^{1, 508}_2 ∨ -b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ -p_508 ∨ -b^{1, 509}_1 c -b^{1, 508}_2 ∨ -b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ -p_508 ∨ b^{1, 509}_0 c in DIMACS: -2684 -2685 2686 -508 2687 0 -2684 -2685 2686 -508 -2688 0 -2684 -2685 2686 -508 2689 0 c -1+1 --> 0 c ( b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ b^{1, 508}_0 ∧ p_508) -> (-b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ -b^{1, 509}_0) c in CNF: c -b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ -p_508 ∨ -b^{1, 509}_2 c -b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ -p_508 ∨ -b^{1, 509}_1 c -b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ -p_508 ∨ -b^{1, 509}_0 c in DIMACS: -2684 2685 -2686 -508 -2687 0 -2684 2685 -2686 -508 -2688 0 -2684 2685 -2686 -508 -2689 0 c 0+1 --> 1 c (-b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ -b^{1, 508}_0 ∧ p_508) -> (-b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ b^{1, 509}_0) c in CNF: c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ -p_508 ∨ -b^{1, 509}_2 c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ -p_508 ∨ -b^{1, 509}_1 c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ -p_508 ∨ b^{1, 509}_0 c in DIMACS: 2684 2685 2686 -508 -2687 0 2684 2685 2686 -508 -2688 0 2684 2685 2686 -508 2689 0 c 1+1 --> 2 c (-b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ b^{1, 508}_0 ∧ p_508) -> (-b^{1, 509}_2 ∧ b^{1, 509}_1 ∧ -b^{1, 509}_0) c in CNF: c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ -p_508 ∨ -b^{1, 509}_2 c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ -p_508 ∨ b^{1, 509}_1 c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ -p_508 ∨ -b^{1, 509}_0 c in DIMACS: 2684 2685 -2686 -508 -2687 0 2684 2685 -2686 -508 2688 0 2684 2685 -2686 -508 -2689 0 c 2+1 --> break c (-b^{1, 508}_2 ∧ b^{1, 508}_1 ∧ -b^{1, 508}_0 ∧ p_508) -> break c in CNF: c b^{1, 508}_2 ∨ -b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ -p_508 ∨ break c in DIMACS: 2684 -2685 2686 -508 1162 0 c 2-1 --> 1 c (-b^{1, 508}_2 ∧ b^{1, 508}_1 ∧ -b^{1, 508}_0 ∧ -p_508) -> (-b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ b^{1, 509}_0) c in CNF: c b^{1, 508}_2 ∨ -b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ p_508 ∨ -b^{1, 509}_2 c b^{1, 508}_2 ∨ -b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ p_508 ∨ -b^{1, 509}_1 c b^{1, 508}_2 ∨ -b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ p_508 ∨ b^{1, 509}_0 c in DIMACS: 2684 -2685 2686 508 -2687 0 2684 -2685 2686 508 -2688 0 2684 -2685 2686 508 2689 0 c 1-1 --> 0 c (-b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ b^{1, 508}_0 ∧ -p_508) -> (-b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ -b^{1, 509}_0) c in CNF: c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ p_508 ∨ -b^{1, 509}_2 c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ p_508 ∨ -b^{1, 509}_1 c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ p_508 ∨ -b^{1, 509}_0 c in DIMACS: 2684 2685 -2686 508 -2687 0 2684 2685 -2686 508 -2688 0 2684 2685 -2686 508 -2689 0 c 0-1 --> -1 c (-b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ -b^{1, 508}_0 ∧ -p_508) -> ( b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ b^{1, 509}_0) c in CNF: c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ p_508 ∨ b^{1, 509}_2 c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ p_508 ∨ -b^{1, 509}_1 c b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ p_508 ∨ b^{1, 509}_0 c in DIMACS: 2684 2685 2686 508 2687 0 2684 2685 2686 508 -2688 0 2684 2685 2686 508 2689 0 c -1-1 --> -2 c ( b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ b^{1, 508}_0 ∧ -p_508) -> ( b^{1, 509}_2 ∧ b^{1, 509}_1 ∧ -b^{1, 509}_0) c in CNF: c -b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ p_508 ∨ b^{1, 509}_2 c -b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ p_508 ∨ b^{1, 509}_1 c -b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ p_508 ∨ -b^{1, 509}_0 c in DIMACS: -2684 2685 -2686 508 2687 0 -2684 2685 -2686 508 2688 0 -2684 2685 -2686 508 -2689 0 c -2-1 --> break c ( b^{1, 508}_2 ∧ b^{1, 508}_1 ∧ -b^{1, 508}_0 ∧ -p_508) -> break c in CNF: c -b^{1, 508}_2 ∨ -b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ p_508 ∨ break c in DIMACS: -2684 -2685 2686 508 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 508}_2 ∧ -b^{1, 508}_1 ∧ -b^{1, 508}_0 ∧ true) c in CNF: c -b^{1, 508}_2 ∨ b^{1, 508}_1 ∨ b^{1, 508}_0 ∨ false c in DIMACS: -2684 2685 2686 0 c 3 does not represent an automaton state. c -(-b^{1, 508}_2 ∧ b^{1, 508}_1 ∧ b^{1, 508}_0 ∧ true) c in CNF: c b^{1, 508}_2 ∨ -b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ false c in DIMACS: 2684 -2685 -2686 0 c -3 does not represent an automaton state. c -( b^{1, 508}_2 ∧ b^{1, 508}_1 ∧ b^{1, 508}_0 ∧ true) c in CNF: c -b^{1, 508}_2 ∨ -b^{1, 508}_1 ∨ -b^{1, 508}_0 ∨ false c in DIMACS: -2684 -2685 -2686 0 c i = 509 c -2+1 --> -1 c ( b^{1, 509}_2 ∧ b^{1, 509}_1 ∧ -b^{1, 509}_0 ∧ p_509) -> ( b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ b^{1, 510}_0) c in CNF: c -b^{1, 509}_2 ∨ -b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ -p_509 ∨ b^{1, 510}_2 c -b^{1, 509}_2 ∨ -b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ -p_509 ∨ -b^{1, 510}_1 c -b^{1, 509}_2 ∨ -b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ -p_509 ∨ b^{1, 510}_0 c in DIMACS: -2687 -2688 2689 -509 2690 0 -2687 -2688 2689 -509 -2691 0 -2687 -2688 2689 -509 2692 0 c -1+1 --> 0 c ( b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ b^{1, 509}_0 ∧ p_509) -> (-b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ -b^{1, 510}_0) c in CNF: c -b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ -p_509 ∨ -b^{1, 510}_2 c -b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ -p_509 ∨ -b^{1, 510}_1 c -b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ -p_509 ∨ -b^{1, 510}_0 c in DIMACS: -2687 2688 -2689 -509 -2690 0 -2687 2688 -2689 -509 -2691 0 -2687 2688 -2689 -509 -2692 0 c 0+1 --> 1 c (-b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ -b^{1, 509}_0 ∧ p_509) -> (-b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ b^{1, 510}_0) c in CNF: c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ -p_509 ∨ -b^{1, 510}_2 c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ -p_509 ∨ -b^{1, 510}_1 c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ -p_509 ∨ b^{1, 510}_0 c in DIMACS: 2687 2688 2689 -509 -2690 0 2687 2688 2689 -509 -2691 0 2687 2688 2689 -509 2692 0 c 1+1 --> 2 c (-b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ b^{1, 509}_0 ∧ p_509) -> (-b^{1, 510}_2 ∧ b^{1, 510}_1 ∧ -b^{1, 510}_0) c in CNF: c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ -p_509 ∨ -b^{1, 510}_2 c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ -p_509 ∨ b^{1, 510}_1 c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ -p_509 ∨ -b^{1, 510}_0 c in DIMACS: 2687 2688 -2689 -509 -2690 0 2687 2688 -2689 -509 2691 0 2687 2688 -2689 -509 -2692 0 c 2+1 --> break c (-b^{1, 509}_2 ∧ b^{1, 509}_1 ∧ -b^{1, 509}_0 ∧ p_509) -> break c in CNF: c b^{1, 509}_2 ∨ -b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ -p_509 ∨ break c in DIMACS: 2687 -2688 2689 -509 1162 0 c 2-1 --> 1 c (-b^{1, 509}_2 ∧ b^{1, 509}_1 ∧ -b^{1, 509}_0 ∧ -p_509) -> (-b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ b^{1, 510}_0) c in CNF: c b^{1, 509}_2 ∨ -b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ p_509 ∨ -b^{1, 510}_2 c b^{1, 509}_2 ∨ -b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ p_509 ∨ -b^{1, 510}_1 c b^{1, 509}_2 ∨ -b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ p_509 ∨ b^{1, 510}_0 c in DIMACS: 2687 -2688 2689 509 -2690 0 2687 -2688 2689 509 -2691 0 2687 -2688 2689 509 2692 0 c 1-1 --> 0 c (-b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ b^{1, 509}_0 ∧ -p_509) -> (-b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ -b^{1, 510}_0) c in CNF: c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ p_509 ∨ -b^{1, 510}_2 c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ p_509 ∨ -b^{1, 510}_1 c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ p_509 ∨ -b^{1, 510}_0 c in DIMACS: 2687 2688 -2689 509 -2690 0 2687 2688 -2689 509 -2691 0 2687 2688 -2689 509 -2692 0 c 0-1 --> -1 c (-b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ -b^{1, 509}_0 ∧ -p_509) -> ( b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ b^{1, 510}_0) c in CNF: c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ p_509 ∨ b^{1, 510}_2 c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ p_509 ∨ -b^{1, 510}_1 c b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ p_509 ∨ b^{1, 510}_0 c in DIMACS: 2687 2688 2689 509 2690 0 2687 2688 2689 509 -2691 0 2687 2688 2689 509 2692 0 c -1-1 --> -2 c ( b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ b^{1, 509}_0 ∧ -p_509) -> ( b^{1, 510}_2 ∧ b^{1, 510}_1 ∧ -b^{1, 510}_0) c in CNF: c -b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ p_509 ∨ b^{1, 510}_2 c -b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ p_509 ∨ b^{1, 510}_1 c -b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ p_509 ∨ -b^{1, 510}_0 c in DIMACS: -2687 2688 -2689 509 2690 0 -2687 2688 -2689 509 2691 0 -2687 2688 -2689 509 -2692 0 c -2-1 --> break c ( b^{1, 509}_2 ∧ b^{1, 509}_1 ∧ -b^{1, 509}_0 ∧ -p_509) -> break c in CNF: c -b^{1, 509}_2 ∨ -b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ p_509 ∨ break c in DIMACS: -2687 -2688 2689 509 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 509}_2 ∧ -b^{1, 509}_1 ∧ -b^{1, 509}_0 ∧ true) c in CNF: c -b^{1, 509}_2 ∨ b^{1, 509}_1 ∨ b^{1, 509}_0 ∨ false c in DIMACS: -2687 2688 2689 0 c 3 does not represent an automaton state. c -(-b^{1, 509}_2 ∧ b^{1, 509}_1 ∧ b^{1, 509}_0 ∧ true) c in CNF: c b^{1, 509}_2 ∨ -b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ false c in DIMACS: 2687 -2688 -2689 0 c -3 does not represent an automaton state. c -( b^{1, 509}_2 ∧ b^{1, 509}_1 ∧ b^{1, 509}_0 ∧ true) c in CNF: c -b^{1, 509}_2 ∨ -b^{1, 509}_1 ∨ -b^{1, 509}_0 ∨ false c in DIMACS: -2687 -2688 -2689 0 c i = 510 c -2+1 --> -1 c ( b^{1, 510}_2 ∧ b^{1, 510}_1 ∧ -b^{1, 510}_0 ∧ p_510) -> ( b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ b^{1, 511}_0) c in CNF: c -b^{1, 510}_2 ∨ -b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ -p_510 ∨ b^{1, 511}_2 c -b^{1, 510}_2 ∨ -b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ -p_510 ∨ -b^{1, 511}_1 c -b^{1, 510}_2 ∨ -b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ -p_510 ∨ b^{1, 511}_0 c in DIMACS: -2690 -2691 2692 -510 2693 0 -2690 -2691 2692 -510 -2694 0 -2690 -2691 2692 -510 2695 0 c -1+1 --> 0 c ( b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ b^{1, 510}_0 ∧ p_510) -> (-b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ -b^{1, 511}_0) c in CNF: c -b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ -p_510 ∨ -b^{1, 511}_2 c -b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ -p_510 ∨ -b^{1, 511}_1 c -b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ -p_510 ∨ -b^{1, 511}_0 c in DIMACS: -2690 2691 -2692 -510 -2693 0 -2690 2691 -2692 -510 -2694 0 -2690 2691 -2692 -510 -2695 0 c 0+1 --> 1 c (-b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ -b^{1, 510}_0 ∧ p_510) -> (-b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ b^{1, 511}_0) c in CNF: c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ -p_510 ∨ -b^{1, 511}_2 c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ -p_510 ∨ -b^{1, 511}_1 c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ -p_510 ∨ b^{1, 511}_0 c in DIMACS: 2690 2691 2692 -510 -2693 0 2690 2691 2692 -510 -2694 0 2690 2691 2692 -510 2695 0 c 1+1 --> 2 c (-b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ b^{1, 510}_0 ∧ p_510) -> (-b^{1, 511}_2 ∧ b^{1, 511}_1 ∧ -b^{1, 511}_0) c in CNF: c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ -p_510 ∨ -b^{1, 511}_2 c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ -p_510 ∨ b^{1, 511}_1 c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ -p_510 ∨ -b^{1, 511}_0 c in DIMACS: 2690 2691 -2692 -510 -2693 0 2690 2691 -2692 -510 2694 0 2690 2691 -2692 -510 -2695 0 c 2+1 --> break c (-b^{1, 510}_2 ∧ b^{1, 510}_1 ∧ -b^{1, 510}_0 ∧ p_510) -> break c in CNF: c b^{1, 510}_2 ∨ -b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ -p_510 ∨ break c in DIMACS: 2690 -2691 2692 -510 1162 0 c 2-1 --> 1 c (-b^{1, 510}_2 ∧ b^{1, 510}_1 ∧ -b^{1, 510}_0 ∧ -p_510) -> (-b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ b^{1, 511}_0) c in CNF: c b^{1, 510}_2 ∨ -b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ p_510 ∨ -b^{1, 511}_2 c b^{1, 510}_2 ∨ -b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ p_510 ∨ -b^{1, 511}_1 c b^{1, 510}_2 ∨ -b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ p_510 ∨ b^{1, 511}_0 c in DIMACS: 2690 -2691 2692 510 -2693 0 2690 -2691 2692 510 -2694 0 2690 -2691 2692 510 2695 0 c 1-1 --> 0 c (-b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ b^{1, 510}_0 ∧ -p_510) -> (-b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ -b^{1, 511}_0) c in CNF: c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ p_510 ∨ -b^{1, 511}_2 c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ p_510 ∨ -b^{1, 511}_1 c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ p_510 ∨ -b^{1, 511}_0 c in DIMACS: 2690 2691 -2692 510 -2693 0 2690 2691 -2692 510 -2694 0 2690 2691 -2692 510 -2695 0 c 0-1 --> -1 c (-b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ -b^{1, 510}_0 ∧ -p_510) -> ( b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ b^{1, 511}_0) c in CNF: c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ p_510 ∨ b^{1, 511}_2 c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ p_510 ∨ -b^{1, 511}_1 c b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ p_510 ∨ b^{1, 511}_0 c in DIMACS: 2690 2691 2692 510 2693 0 2690 2691 2692 510 -2694 0 2690 2691 2692 510 2695 0 c -1-1 --> -2 c ( b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ b^{1, 510}_0 ∧ -p_510) -> ( b^{1, 511}_2 ∧ b^{1, 511}_1 ∧ -b^{1, 511}_0) c in CNF: c -b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ p_510 ∨ b^{1, 511}_2 c -b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ p_510 ∨ b^{1, 511}_1 c -b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ p_510 ∨ -b^{1, 511}_0 c in DIMACS: -2690 2691 -2692 510 2693 0 -2690 2691 -2692 510 2694 0 -2690 2691 -2692 510 -2695 0 c -2-1 --> break c ( b^{1, 510}_2 ∧ b^{1, 510}_1 ∧ -b^{1, 510}_0 ∧ -p_510) -> break c in CNF: c -b^{1, 510}_2 ∨ -b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ p_510 ∨ break c in DIMACS: -2690 -2691 2692 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 510}_2 ∧ -b^{1, 510}_1 ∧ -b^{1, 510}_0 ∧ true) c in CNF: c -b^{1, 510}_2 ∨ b^{1, 510}_1 ∨ b^{1, 510}_0 ∨ false c in DIMACS: -2690 2691 2692 0 c 3 does not represent an automaton state. c -(-b^{1, 510}_2 ∧ b^{1, 510}_1 ∧ b^{1, 510}_0 ∧ true) c in CNF: c b^{1, 510}_2 ∨ -b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ false c in DIMACS: 2690 -2691 -2692 0 c -3 does not represent an automaton state. c -( b^{1, 510}_2 ∧ b^{1, 510}_1 ∧ b^{1, 510}_0 ∧ true) c in CNF: c -b^{1, 510}_2 ∨ -b^{1, 510}_1 ∨ -b^{1, 510}_0 ∨ false c in DIMACS: -2690 -2691 -2692 0 c i = 511 c -2+1 --> -1 c ( b^{1, 511}_2 ∧ b^{1, 511}_1 ∧ -b^{1, 511}_0 ∧ p_511) -> ( b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ b^{1, 512}_0) c in CNF: c -b^{1, 511}_2 ∨ -b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ -p_511 ∨ b^{1, 512}_2 c -b^{1, 511}_2 ∨ -b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ -p_511 ∨ -b^{1, 512}_1 c -b^{1, 511}_2 ∨ -b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ -p_511 ∨ b^{1, 512}_0 c in DIMACS: -2693 -2694 2695 -511 2696 0 -2693 -2694 2695 -511 -2697 0 -2693 -2694 2695 -511 2698 0 c -1+1 --> 0 c ( b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ b^{1, 511}_0 ∧ p_511) -> (-b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ -b^{1, 512}_0) c in CNF: c -b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ -p_511 ∨ -b^{1, 512}_2 c -b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ -p_511 ∨ -b^{1, 512}_1 c -b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ -p_511 ∨ -b^{1, 512}_0 c in DIMACS: -2693 2694 -2695 -511 -2696 0 -2693 2694 -2695 -511 -2697 0 -2693 2694 -2695 -511 -2698 0 c 0+1 --> 1 c (-b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ -b^{1, 511}_0 ∧ p_511) -> (-b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ b^{1, 512}_0) c in CNF: c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ -p_511 ∨ -b^{1, 512}_2 c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ -p_511 ∨ -b^{1, 512}_1 c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ -p_511 ∨ b^{1, 512}_0 c in DIMACS: 2693 2694 2695 -511 -2696 0 2693 2694 2695 -511 -2697 0 2693 2694 2695 -511 2698 0 c 1+1 --> 2 c (-b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ b^{1, 511}_0 ∧ p_511) -> (-b^{1, 512}_2 ∧ b^{1, 512}_1 ∧ -b^{1, 512}_0) c in CNF: c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ -p_511 ∨ -b^{1, 512}_2 c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ -p_511 ∨ b^{1, 512}_1 c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ -p_511 ∨ -b^{1, 512}_0 c in DIMACS: 2693 2694 -2695 -511 -2696 0 2693 2694 -2695 -511 2697 0 2693 2694 -2695 -511 -2698 0 c 2+1 --> break c (-b^{1, 511}_2 ∧ b^{1, 511}_1 ∧ -b^{1, 511}_0 ∧ p_511) -> break c in CNF: c b^{1, 511}_2 ∨ -b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ -p_511 ∨ break c in DIMACS: 2693 -2694 2695 -511 1162 0 c 2-1 --> 1 c (-b^{1, 511}_2 ∧ b^{1, 511}_1 ∧ -b^{1, 511}_0 ∧ -p_511) -> (-b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ b^{1, 512}_0) c in CNF: c b^{1, 511}_2 ∨ -b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ p_511 ∨ -b^{1, 512}_2 c b^{1, 511}_2 ∨ -b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ p_511 ∨ -b^{1, 512}_1 c b^{1, 511}_2 ∨ -b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ p_511 ∨ b^{1, 512}_0 c in DIMACS: 2693 -2694 2695 511 -2696 0 2693 -2694 2695 511 -2697 0 2693 -2694 2695 511 2698 0 c 1-1 --> 0 c (-b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ b^{1, 511}_0 ∧ -p_511) -> (-b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ -b^{1, 512}_0) c in CNF: c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ p_511 ∨ -b^{1, 512}_2 c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ p_511 ∨ -b^{1, 512}_1 c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ p_511 ∨ -b^{1, 512}_0 c in DIMACS: 2693 2694 -2695 511 -2696 0 2693 2694 -2695 511 -2697 0 2693 2694 -2695 511 -2698 0 c 0-1 --> -1 c (-b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ -b^{1, 511}_0 ∧ -p_511) -> ( b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ b^{1, 512}_0) c in CNF: c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ p_511 ∨ b^{1, 512}_2 c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ p_511 ∨ -b^{1, 512}_1 c b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ p_511 ∨ b^{1, 512}_0 c in DIMACS: 2693 2694 2695 511 2696 0 2693 2694 2695 511 -2697 0 2693 2694 2695 511 2698 0 c -1-1 --> -2 c ( b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ b^{1, 511}_0 ∧ -p_511) -> ( b^{1, 512}_2 ∧ b^{1, 512}_1 ∧ -b^{1, 512}_0) c in CNF: c -b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ p_511 ∨ b^{1, 512}_2 c -b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ p_511 ∨ b^{1, 512}_1 c -b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ p_511 ∨ -b^{1, 512}_0 c in DIMACS: -2693 2694 -2695 511 2696 0 -2693 2694 -2695 511 2697 0 -2693 2694 -2695 511 -2698 0 c -2-1 --> break c ( b^{1, 511}_2 ∧ b^{1, 511}_1 ∧ -b^{1, 511}_0 ∧ -p_511) -> break c in CNF: c -b^{1, 511}_2 ∨ -b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ p_511 ∨ break c in DIMACS: -2693 -2694 2695 511 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 511}_2 ∧ -b^{1, 511}_1 ∧ -b^{1, 511}_0 ∧ true) c in CNF: c -b^{1, 511}_2 ∨ b^{1, 511}_1 ∨ b^{1, 511}_0 ∨ false c in DIMACS: -2693 2694 2695 0 c 3 does not represent an automaton state. c -(-b^{1, 511}_2 ∧ b^{1, 511}_1 ∧ b^{1, 511}_0 ∧ true) c in CNF: c b^{1, 511}_2 ∨ -b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ false c in DIMACS: 2693 -2694 -2695 0 c -3 does not represent an automaton state. c -( b^{1, 511}_2 ∧ b^{1, 511}_1 ∧ b^{1, 511}_0 ∧ true) c in CNF: c -b^{1, 511}_2 ∨ -b^{1, 511}_1 ∨ -b^{1, 511}_0 ∨ false c in DIMACS: -2693 -2694 -2695 0 c i = 512 c -2+1 --> -1 c ( b^{1, 512}_2 ∧ b^{1, 512}_1 ∧ -b^{1, 512}_0 ∧ p_512) -> ( b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ b^{1, 513}_0) c in CNF: c -b^{1, 512}_2 ∨ -b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ -p_512 ∨ b^{1, 513}_2 c -b^{1, 512}_2 ∨ -b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ -p_512 ∨ -b^{1, 513}_1 c -b^{1, 512}_2 ∨ -b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ -p_512 ∨ b^{1, 513}_0 c in DIMACS: -2696 -2697 2698 -512 2699 0 -2696 -2697 2698 -512 -2700 0 -2696 -2697 2698 -512 2701 0 c -1+1 --> 0 c ( b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ b^{1, 512}_0 ∧ p_512) -> (-b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ -b^{1, 513}_0) c in CNF: c -b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ -p_512 ∨ -b^{1, 513}_2 c -b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ -p_512 ∨ -b^{1, 513}_1 c -b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ -p_512 ∨ -b^{1, 513}_0 c in DIMACS: -2696 2697 -2698 -512 -2699 0 -2696 2697 -2698 -512 -2700 0 -2696 2697 -2698 -512 -2701 0 c 0+1 --> 1 c (-b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ -b^{1, 512}_0 ∧ p_512) -> (-b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ b^{1, 513}_0) c in CNF: c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ -p_512 ∨ -b^{1, 513}_2 c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ -p_512 ∨ -b^{1, 513}_1 c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ -p_512 ∨ b^{1, 513}_0 c in DIMACS: 2696 2697 2698 -512 -2699 0 2696 2697 2698 -512 -2700 0 2696 2697 2698 -512 2701 0 c 1+1 --> 2 c (-b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ b^{1, 512}_0 ∧ p_512) -> (-b^{1, 513}_2 ∧ b^{1, 513}_1 ∧ -b^{1, 513}_0) c in CNF: c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ -p_512 ∨ -b^{1, 513}_2 c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ -p_512 ∨ b^{1, 513}_1 c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ -p_512 ∨ -b^{1, 513}_0 c in DIMACS: 2696 2697 -2698 -512 -2699 0 2696 2697 -2698 -512 2700 0 2696 2697 -2698 -512 -2701 0 c 2+1 --> break c (-b^{1, 512}_2 ∧ b^{1, 512}_1 ∧ -b^{1, 512}_0 ∧ p_512) -> break c in CNF: c b^{1, 512}_2 ∨ -b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ -p_512 ∨ break c in DIMACS: 2696 -2697 2698 -512 1162 0 c 2-1 --> 1 c (-b^{1, 512}_2 ∧ b^{1, 512}_1 ∧ -b^{1, 512}_0 ∧ -p_512) -> (-b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ b^{1, 513}_0) c in CNF: c b^{1, 512}_2 ∨ -b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ p_512 ∨ -b^{1, 513}_2 c b^{1, 512}_2 ∨ -b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ p_512 ∨ -b^{1, 513}_1 c b^{1, 512}_2 ∨ -b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ p_512 ∨ b^{1, 513}_0 c in DIMACS: 2696 -2697 2698 512 -2699 0 2696 -2697 2698 512 -2700 0 2696 -2697 2698 512 2701 0 c 1-1 --> 0 c (-b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ b^{1, 512}_0 ∧ -p_512) -> (-b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ -b^{1, 513}_0) c in CNF: c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ p_512 ∨ -b^{1, 513}_2 c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ p_512 ∨ -b^{1, 513}_1 c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ p_512 ∨ -b^{1, 513}_0 c in DIMACS: 2696 2697 -2698 512 -2699 0 2696 2697 -2698 512 -2700 0 2696 2697 -2698 512 -2701 0 c 0-1 --> -1 c (-b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ -b^{1, 512}_0 ∧ -p_512) -> ( b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ b^{1, 513}_0) c in CNF: c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ p_512 ∨ b^{1, 513}_2 c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ p_512 ∨ -b^{1, 513}_1 c b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ p_512 ∨ b^{1, 513}_0 c in DIMACS: 2696 2697 2698 512 2699 0 2696 2697 2698 512 -2700 0 2696 2697 2698 512 2701 0 c -1-1 --> -2 c ( b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ b^{1, 512}_0 ∧ -p_512) -> ( b^{1, 513}_2 ∧ b^{1, 513}_1 ∧ -b^{1, 513}_0) c in CNF: c -b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ p_512 ∨ b^{1, 513}_2 c -b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ p_512 ∨ b^{1, 513}_1 c -b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ p_512 ∨ -b^{1, 513}_0 c in DIMACS: -2696 2697 -2698 512 2699 0 -2696 2697 -2698 512 2700 0 -2696 2697 -2698 512 -2701 0 c -2-1 --> break c ( b^{1, 512}_2 ∧ b^{1, 512}_1 ∧ -b^{1, 512}_0 ∧ -p_512) -> break c in CNF: c -b^{1, 512}_2 ∨ -b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ p_512 ∨ break c in DIMACS: -2696 -2697 2698 512 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 512}_2 ∧ -b^{1, 512}_1 ∧ -b^{1, 512}_0 ∧ true) c in CNF: c -b^{1, 512}_2 ∨ b^{1, 512}_1 ∨ b^{1, 512}_0 ∨ false c in DIMACS: -2696 2697 2698 0 c 3 does not represent an automaton state. c -(-b^{1, 512}_2 ∧ b^{1, 512}_1 ∧ b^{1, 512}_0 ∧ true) c in CNF: c b^{1, 512}_2 ∨ -b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ false c in DIMACS: 2696 -2697 -2698 0 c -3 does not represent an automaton state. c -( b^{1, 512}_2 ∧ b^{1, 512}_1 ∧ b^{1, 512}_0 ∧ true) c in CNF: c -b^{1, 512}_2 ∨ -b^{1, 512}_1 ∨ -b^{1, 512}_0 ∨ false c in DIMACS: -2696 -2697 -2698 0 c i = 513 c -2+1 --> -1 c ( b^{1, 513}_2 ∧ b^{1, 513}_1 ∧ -b^{1, 513}_0 ∧ p_513) -> ( b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ b^{1, 514}_0) c in CNF: c -b^{1, 513}_2 ∨ -b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ -p_513 ∨ b^{1, 514}_2 c -b^{1, 513}_2 ∨ -b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ -p_513 ∨ -b^{1, 514}_1 c -b^{1, 513}_2 ∨ -b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ -p_513 ∨ b^{1, 514}_0 c in DIMACS: -2699 -2700 2701 -513 2702 0 -2699 -2700 2701 -513 -2703 0 -2699 -2700 2701 -513 2704 0 c -1+1 --> 0 c ( b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ b^{1, 513}_0 ∧ p_513) -> (-b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ -b^{1, 514}_0) c in CNF: c -b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ -p_513 ∨ -b^{1, 514}_2 c -b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ -p_513 ∨ -b^{1, 514}_1 c -b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ -p_513 ∨ -b^{1, 514}_0 c in DIMACS: -2699 2700 -2701 -513 -2702 0 -2699 2700 -2701 -513 -2703 0 -2699 2700 -2701 -513 -2704 0 c 0+1 --> 1 c (-b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ -b^{1, 513}_0 ∧ p_513) -> (-b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ b^{1, 514}_0) c in CNF: c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ -p_513 ∨ -b^{1, 514}_2 c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ -p_513 ∨ -b^{1, 514}_1 c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ -p_513 ∨ b^{1, 514}_0 c in DIMACS: 2699 2700 2701 -513 -2702 0 2699 2700 2701 -513 -2703 0 2699 2700 2701 -513 2704 0 c 1+1 --> 2 c (-b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ b^{1, 513}_0 ∧ p_513) -> (-b^{1, 514}_2 ∧ b^{1, 514}_1 ∧ -b^{1, 514}_0) c in CNF: c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ -p_513 ∨ -b^{1, 514}_2 c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ -p_513 ∨ b^{1, 514}_1 c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ -p_513 ∨ -b^{1, 514}_0 c in DIMACS: 2699 2700 -2701 -513 -2702 0 2699 2700 -2701 -513 2703 0 2699 2700 -2701 -513 -2704 0 c 2+1 --> break c (-b^{1, 513}_2 ∧ b^{1, 513}_1 ∧ -b^{1, 513}_0 ∧ p_513) -> break c in CNF: c b^{1, 513}_2 ∨ -b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ -p_513 ∨ break c in DIMACS: 2699 -2700 2701 -513 1162 0 c 2-1 --> 1 c (-b^{1, 513}_2 ∧ b^{1, 513}_1 ∧ -b^{1, 513}_0 ∧ -p_513) -> (-b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ b^{1, 514}_0) c in CNF: c b^{1, 513}_2 ∨ -b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ p_513 ∨ -b^{1, 514}_2 c b^{1, 513}_2 ∨ -b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ p_513 ∨ -b^{1, 514}_1 c b^{1, 513}_2 ∨ -b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ p_513 ∨ b^{1, 514}_0 c in DIMACS: 2699 -2700 2701 513 -2702 0 2699 -2700 2701 513 -2703 0 2699 -2700 2701 513 2704 0 c 1-1 --> 0 c (-b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ b^{1, 513}_0 ∧ -p_513) -> (-b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ -b^{1, 514}_0) c in CNF: c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ p_513 ∨ -b^{1, 514}_2 c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ p_513 ∨ -b^{1, 514}_1 c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ p_513 ∨ -b^{1, 514}_0 c in DIMACS: 2699 2700 -2701 513 -2702 0 2699 2700 -2701 513 -2703 0 2699 2700 -2701 513 -2704 0 c 0-1 --> -1 c (-b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ -b^{1, 513}_0 ∧ -p_513) -> ( b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ b^{1, 514}_0) c in CNF: c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ p_513 ∨ b^{1, 514}_2 c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ p_513 ∨ -b^{1, 514}_1 c b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ p_513 ∨ b^{1, 514}_0 c in DIMACS: 2699 2700 2701 513 2702 0 2699 2700 2701 513 -2703 0 2699 2700 2701 513 2704 0 c -1-1 --> -2 c ( b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ b^{1, 513}_0 ∧ -p_513) -> ( b^{1, 514}_2 ∧ b^{1, 514}_1 ∧ -b^{1, 514}_0) c in CNF: c -b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ p_513 ∨ b^{1, 514}_2 c -b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ p_513 ∨ b^{1, 514}_1 c -b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ p_513 ∨ -b^{1, 514}_0 c in DIMACS: -2699 2700 -2701 513 2702 0 -2699 2700 -2701 513 2703 0 -2699 2700 -2701 513 -2704 0 c -2-1 --> break c ( b^{1, 513}_2 ∧ b^{1, 513}_1 ∧ -b^{1, 513}_0 ∧ -p_513) -> break c in CNF: c -b^{1, 513}_2 ∨ -b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ p_513 ∨ break c in DIMACS: -2699 -2700 2701 513 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 513}_2 ∧ -b^{1, 513}_1 ∧ -b^{1, 513}_0 ∧ true) c in CNF: c -b^{1, 513}_2 ∨ b^{1, 513}_1 ∨ b^{1, 513}_0 ∨ false c in DIMACS: -2699 2700 2701 0 c 3 does not represent an automaton state. c -(-b^{1, 513}_2 ∧ b^{1, 513}_1 ∧ b^{1, 513}_0 ∧ true) c in CNF: c b^{1, 513}_2 ∨ -b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ false c in DIMACS: 2699 -2700 -2701 0 c -3 does not represent an automaton state. c -( b^{1, 513}_2 ∧ b^{1, 513}_1 ∧ b^{1, 513}_0 ∧ true) c in CNF: c -b^{1, 513}_2 ∨ -b^{1, 513}_1 ∨ -b^{1, 513}_0 ∨ false c in DIMACS: -2699 -2700 -2701 0 c i = 514 c -2+1 --> -1 c ( b^{1, 514}_2 ∧ b^{1, 514}_1 ∧ -b^{1, 514}_0 ∧ p_514) -> ( b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ b^{1, 515}_0) c in CNF: c -b^{1, 514}_2 ∨ -b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ -p_514 ∨ b^{1, 515}_2 c -b^{1, 514}_2 ∨ -b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ -p_514 ∨ -b^{1, 515}_1 c -b^{1, 514}_2 ∨ -b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ -p_514 ∨ b^{1, 515}_0 c in DIMACS: -2702 -2703 2704 -514 2705 0 -2702 -2703 2704 -514 -2706 0 -2702 -2703 2704 -514 2707 0 c -1+1 --> 0 c ( b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ b^{1, 514}_0 ∧ p_514) -> (-b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ -b^{1, 515}_0) c in CNF: c -b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ -p_514 ∨ -b^{1, 515}_2 c -b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ -p_514 ∨ -b^{1, 515}_1 c -b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ -p_514 ∨ -b^{1, 515}_0 c in DIMACS: -2702 2703 -2704 -514 -2705 0 -2702 2703 -2704 -514 -2706 0 -2702 2703 -2704 -514 -2707 0 c 0+1 --> 1 c (-b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ -b^{1, 514}_0 ∧ p_514) -> (-b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ b^{1, 515}_0) c in CNF: c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ -p_514 ∨ -b^{1, 515}_2 c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ -p_514 ∨ -b^{1, 515}_1 c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ -p_514 ∨ b^{1, 515}_0 c in DIMACS: 2702 2703 2704 -514 -2705 0 2702 2703 2704 -514 -2706 0 2702 2703 2704 -514 2707 0 c 1+1 --> 2 c (-b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ b^{1, 514}_0 ∧ p_514) -> (-b^{1, 515}_2 ∧ b^{1, 515}_1 ∧ -b^{1, 515}_0) c in CNF: c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ -p_514 ∨ -b^{1, 515}_2 c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ -p_514 ∨ b^{1, 515}_1 c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ -p_514 ∨ -b^{1, 515}_0 c in DIMACS: 2702 2703 -2704 -514 -2705 0 2702 2703 -2704 -514 2706 0 2702 2703 -2704 -514 -2707 0 c 2+1 --> break c (-b^{1, 514}_2 ∧ b^{1, 514}_1 ∧ -b^{1, 514}_0 ∧ p_514) -> break c in CNF: c b^{1, 514}_2 ∨ -b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ -p_514 ∨ break c in DIMACS: 2702 -2703 2704 -514 1162 0 c 2-1 --> 1 c (-b^{1, 514}_2 ∧ b^{1, 514}_1 ∧ -b^{1, 514}_0 ∧ -p_514) -> (-b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ b^{1, 515}_0) c in CNF: c b^{1, 514}_2 ∨ -b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ p_514 ∨ -b^{1, 515}_2 c b^{1, 514}_2 ∨ -b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ p_514 ∨ -b^{1, 515}_1 c b^{1, 514}_2 ∨ -b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ p_514 ∨ b^{1, 515}_0 c in DIMACS: 2702 -2703 2704 514 -2705 0 2702 -2703 2704 514 -2706 0 2702 -2703 2704 514 2707 0 c 1-1 --> 0 c (-b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ b^{1, 514}_0 ∧ -p_514) -> (-b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ -b^{1, 515}_0) c in CNF: c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ p_514 ∨ -b^{1, 515}_2 c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ p_514 ∨ -b^{1, 515}_1 c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ p_514 ∨ -b^{1, 515}_0 c in DIMACS: 2702 2703 -2704 514 -2705 0 2702 2703 -2704 514 -2706 0 2702 2703 -2704 514 -2707 0 c 0-1 --> -1 c (-b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ -b^{1, 514}_0 ∧ -p_514) -> ( b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ b^{1, 515}_0) c in CNF: c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ p_514 ∨ b^{1, 515}_2 c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ p_514 ∨ -b^{1, 515}_1 c b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ p_514 ∨ b^{1, 515}_0 c in DIMACS: 2702 2703 2704 514 2705 0 2702 2703 2704 514 -2706 0 2702 2703 2704 514 2707 0 c -1-1 --> -2 c ( b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ b^{1, 514}_0 ∧ -p_514) -> ( b^{1, 515}_2 ∧ b^{1, 515}_1 ∧ -b^{1, 515}_0) c in CNF: c -b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ p_514 ∨ b^{1, 515}_2 c -b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ p_514 ∨ b^{1, 515}_1 c -b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ p_514 ∨ -b^{1, 515}_0 c in DIMACS: -2702 2703 -2704 514 2705 0 -2702 2703 -2704 514 2706 0 -2702 2703 -2704 514 -2707 0 c -2-1 --> break c ( b^{1, 514}_2 ∧ b^{1, 514}_1 ∧ -b^{1, 514}_0 ∧ -p_514) -> break c in CNF: c -b^{1, 514}_2 ∨ -b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ p_514 ∨ break c in DIMACS: -2702 -2703 2704 514 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 514}_2 ∧ -b^{1, 514}_1 ∧ -b^{1, 514}_0 ∧ true) c in CNF: c -b^{1, 514}_2 ∨ b^{1, 514}_1 ∨ b^{1, 514}_0 ∨ false c in DIMACS: -2702 2703 2704 0 c 3 does not represent an automaton state. c -(-b^{1, 514}_2 ∧ b^{1, 514}_1 ∧ b^{1, 514}_0 ∧ true) c in CNF: c b^{1, 514}_2 ∨ -b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ false c in DIMACS: 2702 -2703 -2704 0 c -3 does not represent an automaton state. c -( b^{1, 514}_2 ∧ b^{1, 514}_1 ∧ b^{1, 514}_0 ∧ true) c in CNF: c -b^{1, 514}_2 ∨ -b^{1, 514}_1 ∨ -b^{1, 514}_0 ∨ false c in DIMACS: -2702 -2703 -2704 0 c i = 515 c -2+1 --> -1 c ( b^{1, 515}_2 ∧ b^{1, 515}_1 ∧ -b^{1, 515}_0 ∧ p_515) -> ( b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ b^{1, 516}_0) c in CNF: c -b^{1, 515}_2 ∨ -b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ -p_515 ∨ b^{1, 516}_2 c -b^{1, 515}_2 ∨ -b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ -p_515 ∨ -b^{1, 516}_1 c -b^{1, 515}_2 ∨ -b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ -p_515 ∨ b^{1, 516}_0 c in DIMACS: -2705 -2706 2707 -515 2708 0 -2705 -2706 2707 -515 -2709 0 -2705 -2706 2707 -515 2710 0 c -1+1 --> 0 c ( b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ b^{1, 515}_0 ∧ p_515) -> (-b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ -b^{1, 516}_0) c in CNF: c -b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ -p_515 ∨ -b^{1, 516}_2 c -b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ -p_515 ∨ -b^{1, 516}_1 c -b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ -p_515 ∨ -b^{1, 516}_0 c in DIMACS: -2705 2706 -2707 -515 -2708 0 -2705 2706 -2707 -515 -2709 0 -2705 2706 -2707 -515 -2710 0 c 0+1 --> 1 c (-b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ -b^{1, 515}_0 ∧ p_515) -> (-b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ b^{1, 516}_0) c in CNF: c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ -p_515 ∨ -b^{1, 516}_2 c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ -p_515 ∨ -b^{1, 516}_1 c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ -p_515 ∨ b^{1, 516}_0 c in DIMACS: 2705 2706 2707 -515 -2708 0 2705 2706 2707 -515 -2709 0 2705 2706 2707 -515 2710 0 c 1+1 --> 2 c (-b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ b^{1, 515}_0 ∧ p_515) -> (-b^{1, 516}_2 ∧ b^{1, 516}_1 ∧ -b^{1, 516}_0) c in CNF: c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ -p_515 ∨ -b^{1, 516}_2 c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ -p_515 ∨ b^{1, 516}_1 c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ -p_515 ∨ -b^{1, 516}_0 c in DIMACS: 2705 2706 -2707 -515 -2708 0 2705 2706 -2707 -515 2709 0 2705 2706 -2707 -515 -2710 0 c 2+1 --> break c (-b^{1, 515}_2 ∧ b^{1, 515}_1 ∧ -b^{1, 515}_0 ∧ p_515) -> break c in CNF: c b^{1, 515}_2 ∨ -b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ -p_515 ∨ break c in DIMACS: 2705 -2706 2707 -515 1162 0 c 2-1 --> 1 c (-b^{1, 515}_2 ∧ b^{1, 515}_1 ∧ -b^{1, 515}_0 ∧ -p_515) -> (-b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ b^{1, 516}_0) c in CNF: c b^{1, 515}_2 ∨ -b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ p_515 ∨ -b^{1, 516}_2 c b^{1, 515}_2 ∨ -b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ p_515 ∨ -b^{1, 516}_1 c b^{1, 515}_2 ∨ -b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ p_515 ∨ b^{1, 516}_0 c in DIMACS: 2705 -2706 2707 515 -2708 0 2705 -2706 2707 515 -2709 0 2705 -2706 2707 515 2710 0 c 1-1 --> 0 c (-b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ b^{1, 515}_0 ∧ -p_515) -> (-b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ -b^{1, 516}_0) c in CNF: c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ p_515 ∨ -b^{1, 516}_2 c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ p_515 ∨ -b^{1, 516}_1 c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ p_515 ∨ -b^{1, 516}_0 c in DIMACS: 2705 2706 -2707 515 -2708 0 2705 2706 -2707 515 -2709 0 2705 2706 -2707 515 -2710 0 c 0-1 --> -1 c (-b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ -b^{1, 515}_0 ∧ -p_515) -> ( b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ b^{1, 516}_0) c in CNF: c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ p_515 ∨ b^{1, 516}_2 c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ p_515 ∨ -b^{1, 516}_1 c b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ p_515 ∨ b^{1, 516}_0 c in DIMACS: 2705 2706 2707 515 2708 0 2705 2706 2707 515 -2709 0 2705 2706 2707 515 2710 0 c -1-1 --> -2 c ( b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ b^{1, 515}_0 ∧ -p_515) -> ( b^{1, 516}_2 ∧ b^{1, 516}_1 ∧ -b^{1, 516}_0) c in CNF: c -b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ p_515 ∨ b^{1, 516}_2 c -b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ p_515 ∨ b^{1, 516}_1 c -b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ p_515 ∨ -b^{1, 516}_0 c in DIMACS: -2705 2706 -2707 515 2708 0 -2705 2706 -2707 515 2709 0 -2705 2706 -2707 515 -2710 0 c -2-1 --> break c ( b^{1, 515}_2 ∧ b^{1, 515}_1 ∧ -b^{1, 515}_0 ∧ -p_515) -> break c in CNF: c -b^{1, 515}_2 ∨ -b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ p_515 ∨ break c in DIMACS: -2705 -2706 2707 515 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 515}_2 ∧ -b^{1, 515}_1 ∧ -b^{1, 515}_0 ∧ true) c in CNF: c -b^{1, 515}_2 ∨ b^{1, 515}_1 ∨ b^{1, 515}_0 ∨ false c in DIMACS: -2705 2706 2707 0 c 3 does not represent an automaton state. c -(-b^{1, 515}_2 ∧ b^{1, 515}_1 ∧ b^{1, 515}_0 ∧ true) c in CNF: c b^{1, 515}_2 ∨ -b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ false c in DIMACS: 2705 -2706 -2707 0 c -3 does not represent an automaton state. c -( b^{1, 515}_2 ∧ b^{1, 515}_1 ∧ b^{1, 515}_0 ∧ true) c in CNF: c -b^{1, 515}_2 ∨ -b^{1, 515}_1 ∨ -b^{1, 515}_0 ∨ false c in DIMACS: -2705 -2706 -2707 0 c i = 516 c -2+1 --> -1 c ( b^{1, 516}_2 ∧ b^{1, 516}_1 ∧ -b^{1, 516}_0 ∧ p_516) -> ( b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ b^{1, 517}_0) c in CNF: c -b^{1, 516}_2 ∨ -b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ -p_516 ∨ b^{1, 517}_2 c -b^{1, 516}_2 ∨ -b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ -p_516 ∨ -b^{1, 517}_1 c -b^{1, 516}_2 ∨ -b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ -p_516 ∨ b^{1, 517}_0 c in DIMACS: -2708 -2709 2710 -516 2711 0 -2708 -2709 2710 -516 -2712 0 -2708 -2709 2710 -516 2713 0 c -1+1 --> 0 c ( b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ b^{1, 516}_0 ∧ p_516) -> (-b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ -b^{1, 517}_0) c in CNF: c -b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ -p_516 ∨ -b^{1, 517}_2 c -b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ -p_516 ∨ -b^{1, 517}_1 c -b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ -p_516 ∨ -b^{1, 517}_0 c in DIMACS: -2708 2709 -2710 -516 -2711 0 -2708 2709 -2710 -516 -2712 0 -2708 2709 -2710 -516 -2713 0 c 0+1 --> 1 c (-b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ -b^{1, 516}_0 ∧ p_516) -> (-b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ b^{1, 517}_0) c in CNF: c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ -p_516 ∨ -b^{1, 517}_2 c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ -p_516 ∨ -b^{1, 517}_1 c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ -p_516 ∨ b^{1, 517}_0 c in DIMACS: 2708 2709 2710 -516 -2711 0 2708 2709 2710 -516 -2712 0 2708 2709 2710 -516 2713 0 c 1+1 --> 2 c (-b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ b^{1, 516}_0 ∧ p_516) -> (-b^{1, 517}_2 ∧ b^{1, 517}_1 ∧ -b^{1, 517}_0) c in CNF: c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ -p_516 ∨ -b^{1, 517}_2 c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ -p_516 ∨ b^{1, 517}_1 c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ -p_516 ∨ -b^{1, 517}_0 c in DIMACS: 2708 2709 -2710 -516 -2711 0 2708 2709 -2710 -516 2712 0 2708 2709 -2710 -516 -2713 0 c 2+1 --> break c (-b^{1, 516}_2 ∧ b^{1, 516}_1 ∧ -b^{1, 516}_0 ∧ p_516) -> break c in CNF: c b^{1, 516}_2 ∨ -b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ -p_516 ∨ break c in DIMACS: 2708 -2709 2710 -516 1162 0 c 2-1 --> 1 c (-b^{1, 516}_2 ∧ b^{1, 516}_1 ∧ -b^{1, 516}_0 ∧ -p_516) -> (-b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ b^{1, 517}_0) c in CNF: c b^{1, 516}_2 ∨ -b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ p_516 ∨ -b^{1, 517}_2 c b^{1, 516}_2 ∨ -b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ p_516 ∨ -b^{1, 517}_1 c b^{1, 516}_2 ∨ -b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ p_516 ∨ b^{1, 517}_0 c in DIMACS: 2708 -2709 2710 516 -2711 0 2708 -2709 2710 516 -2712 0 2708 -2709 2710 516 2713 0 c 1-1 --> 0 c (-b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ b^{1, 516}_0 ∧ -p_516) -> (-b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ -b^{1, 517}_0) c in CNF: c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ p_516 ∨ -b^{1, 517}_2 c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ p_516 ∨ -b^{1, 517}_1 c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ p_516 ∨ -b^{1, 517}_0 c in DIMACS: 2708 2709 -2710 516 -2711 0 2708 2709 -2710 516 -2712 0 2708 2709 -2710 516 -2713 0 c 0-1 --> -1 c (-b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ -b^{1, 516}_0 ∧ -p_516) -> ( b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ b^{1, 517}_0) c in CNF: c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ p_516 ∨ b^{1, 517}_2 c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ p_516 ∨ -b^{1, 517}_1 c b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ p_516 ∨ b^{1, 517}_0 c in DIMACS: 2708 2709 2710 516 2711 0 2708 2709 2710 516 -2712 0 2708 2709 2710 516 2713 0 c -1-1 --> -2 c ( b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ b^{1, 516}_0 ∧ -p_516) -> ( b^{1, 517}_2 ∧ b^{1, 517}_1 ∧ -b^{1, 517}_0) c in CNF: c -b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ p_516 ∨ b^{1, 517}_2 c -b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ p_516 ∨ b^{1, 517}_1 c -b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ p_516 ∨ -b^{1, 517}_0 c in DIMACS: -2708 2709 -2710 516 2711 0 -2708 2709 -2710 516 2712 0 -2708 2709 -2710 516 -2713 0 c -2-1 --> break c ( b^{1, 516}_2 ∧ b^{1, 516}_1 ∧ -b^{1, 516}_0 ∧ -p_516) -> break c in CNF: c -b^{1, 516}_2 ∨ -b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ p_516 ∨ break c in DIMACS: -2708 -2709 2710 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 516}_2 ∧ -b^{1, 516}_1 ∧ -b^{1, 516}_0 ∧ true) c in CNF: c -b^{1, 516}_2 ∨ b^{1, 516}_1 ∨ b^{1, 516}_0 ∨ false c in DIMACS: -2708 2709 2710 0 c 3 does not represent an automaton state. c -(-b^{1, 516}_2 ∧ b^{1, 516}_1 ∧ b^{1, 516}_0 ∧ true) c in CNF: c b^{1, 516}_2 ∨ -b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ false c in DIMACS: 2708 -2709 -2710 0 c -3 does not represent an automaton state. c -( b^{1, 516}_2 ∧ b^{1, 516}_1 ∧ b^{1, 516}_0 ∧ true) c in CNF: c -b^{1, 516}_2 ∨ -b^{1, 516}_1 ∨ -b^{1, 516}_0 ∨ false c in DIMACS: -2708 -2709 -2710 0 c i = 517 c -2+1 --> -1 c ( b^{1, 517}_2 ∧ b^{1, 517}_1 ∧ -b^{1, 517}_0 ∧ p_517) -> ( b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ b^{1, 518}_0) c in CNF: c -b^{1, 517}_2 ∨ -b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ -p_517 ∨ b^{1, 518}_2 c -b^{1, 517}_2 ∨ -b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ -p_517 ∨ -b^{1, 518}_1 c -b^{1, 517}_2 ∨ -b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ -p_517 ∨ b^{1, 518}_0 c in DIMACS: -2711 -2712 2713 -517 2714 0 -2711 -2712 2713 -517 -2715 0 -2711 -2712 2713 -517 2716 0 c -1+1 --> 0 c ( b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ b^{1, 517}_0 ∧ p_517) -> (-b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ -b^{1, 518}_0) c in CNF: c -b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ -p_517 ∨ -b^{1, 518}_2 c -b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ -p_517 ∨ -b^{1, 518}_1 c -b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ -p_517 ∨ -b^{1, 518}_0 c in DIMACS: -2711 2712 -2713 -517 -2714 0 -2711 2712 -2713 -517 -2715 0 -2711 2712 -2713 -517 -2716 0 c 0+1 --> 1 c (-b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ -b^{1, 517}_0 ∧ p_517) -> (-b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ b^{1, 518}_0) c in CNF: c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ -p_517 ∨ -b^{1, 518}_2 c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ -p_517 ∨ -b^{1, 518}_1 c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ -p_517 ∨ b^{1, 518}_0 c in DIMACS: 2711 2712 2713 -517 -2714 0 2711 2712 2713 -517 -2715 0 2711 2712 2713 -517 2716 0 c 1+1 --> 2 c (-b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ b^{1, 517}_0 ∧ p_517) -> (-b^{1, 518}_2 ∧ b^{1, 518}_1 ∧ -b^{1, 518}_0) c in CNF: c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ -p_517 ∨ -b^{1, 518}_2 c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ -p_517 ∨ b^{1, 518}_1 c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ -p_517 ∨ -b^{1, 518}_0 c in DIMACS: 2711 2712 -2713 -517 -2714 0 2711 2712 -2713 -517 2715 0 2711 2712 -2713 -517 -2716 0 c 2+1 --> break c (-b^{1, 517}_2 ∧ b^{1, 517}_1 ∧ -b^{1, 517}_0 ∧ p_517) -> break c in CNF: c b^{1, 517}_2 ∨ -b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ -p_517 ∨ break c in DIMACS: 2711 -2712 2713 -517 1162 0 c 2-1 --> 1 c (-b^{1, 517}_2 ∧ b^{1, 517}_1 ∧ -b^{1, 517}_0 ∧ -p_517) -> (-b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ b^{1, 518}_0) c in CNF: c b^{1, 517}_2 ∨ -b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ p_517 ∨ -b^{1, 518}_2 c b^{1, 517}_2 ∨ -b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ p_517 ∨ -b^{1, 518}_1 c b^{1, 517}_2 ∨ -b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ p_517 ∨ b^{1, 518}_0 c in DIMACS: 2711 -2712 2713 517 -2714 0 2711 -2712 2713 517 -2715 0 2711 -2712 2713 517 2716 0 c 1-1 --> 0 c (-b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ b^{1, 517}_0 ∧ -p_517) -> (-b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ -b^{1, 518}_0) c in CNF: c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ p_517 ∨ -b^{1, 518}_2 c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ p_517 ∨ -b^{1, 518}_1 c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ p_517 ∨ -b^{1, 518}_0 c in DIMACS: 2711 2712 -2713 517 -2714 0 2711 2712 -2713 517 -2715 0 2711 2712 -2713 517 -2716 0 c 0-1 --> -1 c (-b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ -b^{1, 517}_0 ∧ -p_517) -> ( b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ b^{1, 518}_0) c in CNF: c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ p_517 ∨ b^{1, 518}_2 c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ p_517 ∨ -b^{1, 518}_1 c b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ p_517 ∨ b^{1, 518}_0 c in DIMACS: 2711 2712 2713 517 2714 0 2711 2712 2713 517 -2715 0 2711 2712 2713 517 2716 0 c -1-1 --> -2 c ( b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ b^{1, 517}_0 ∧ -p_517) -> ( b^{1, 518}_2 ∧ b^{1, 518}_1 ∧ -b^{1, 518}_0) c in CNF: c -b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ p_517 ∨ b^{1, 518}_2 c -b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ p_517 ∨ b^{1, 518}_1 c -b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ p_517 ∨ -b^{1, 518}_0 c in DIMACS: -2711 2712 -2713 517 2714 0 -2711 2712 -2713 517 2715 0 -2711 2712 -2713 517 -2716 0 c -2-1 --> break c ( b^{1, 517}_2 ∧ b^{1, 517}_1 ∧ -b^{1, 517}_0 ∧ -p_517) -> break c in CNF: c -b^{1, 517}_2 ∨ -b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ p_517 ∨ break c in DIMACS: -2711 -2712 2713 517 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 517}_2 ∧ -b^{1, 517}_1 ∧ -b^{1, 517}_0 ∧ true) c in CNF: c -b^{1, 517}_2 ∨ b^{1, 517}_1 ∨ b^{1, 517}_0 ∨ false c in DIMACS: -2711 2712 2713 0 c 3 does not represent an automaton state. c -(-b^{1, 517}_2 ∧ b^{1, 517}_1 ∧ b^{1, 517}_0 ∧ true) c in CNF: c b^{1, 517}_2 ∨ -b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ false c in DIMACS: 2711 -2712 -2713 0 c -3 does not represent an automaton state. c -( b^{1, 517}_2 ∧ b^{1, 517}_1 ∧ b^{1, 517}_0 ∧ true) c in CNF: c -b^{1, 517}_2 ∨ -b^{1, 517}_1 ∨ -b^{1, 517}_0 ∨ false c in DIMACS: -2711 -2712 -2713 0 c i = 518 c -2+1 --> -1 c ( b^{1, 518}_2 ∧ b^{1, 518}_1 ∧ -b^{1, 518}_0 ∧ p_518) -> ( b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ b^{1, 519}_0) c in CNF: c -b^{1, 518}_2 ∨ -b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ -p_518 ∨ b^{1, 519}_2 c -b^{1, 518}_2 ∨ -b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ -p_518 ∨ -b^{1, 519}_1 c -b^{1, 518}_2 ∨ -b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ -p_518 ∨ b^{1, 519}_0 c in DIMACS: -2714 -2715 2716 -518 2717 0 -2714 -2715 2716 -518 -2718 0 -2714 -2715 2716 -518 2719 0 c -1+1 --> 0 c ( b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ b^{1, 518}_0 ∧ p_518) -> (-b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ -b^{1, 519}_0) c in CNF: c -b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ -p_518 ∨ -b^{1, 519}_2 c -b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ -p_518 ∨ -b^{1, 519}_1 c -b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ -p_518 ∨ -b^{1, 519}_0 c in DIMACS: -2714 2715 -2716 -518 -2717 0 -2714 2715 -2716 -518 -2718 0 -2714 2715 -2716 -518 -2719 0 c 0+1 --> 1 c (-b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ -b^{1, 518}_0 ∧ p_518) -> (-b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ b^{1, 519}_0) c in CNF: c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ -p_518 ∨ -b^{1, 519}_2 c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ -p_518 ∨ -b^{1, 519}_1 c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ -p_518 ∨ b^{1, 519}_0 c in DIMACS: 2714 2715 2716 -518 -2717 0 2714 2715 2716 -518 -2718 0 2714 2715 2716 -518 2719 0 c 1+1 --> 2 c (-b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ b^{1, 518}_0 ∧ p_518) -> (-b^{1, 519}_2 ∧ b^{1, 519}_1 ∧ -b^{1, 519}_0) c in CNF: c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ -p_518 ∨ -b^{1, 519}_2 c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ -p_518 ∨ b^{1, 519}_1 c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ -p_518 ∨ -b^{1, 519}_0 c in DIMACS: 2714 2715 -2716 -518 -2717 0 2714 2715 -2716 -518 2718 0 2714 2715 -2716 -518 -2719 0 c 2+1 --> break c (-b^{1, 518}_2 ∧ b^{1, 518}_1 ∧ -b^{1, 518}_0 ∧ p_518) -> break c in CNF: c b^{1, 518}_2 ∨ -b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ -p_518 ∨ break c in DIMACS: 2714 -2715 2716 -518 1162 0 c 2-1 --> 1 c (-b^{1, 518}_2 ∧ b^{1, 518}_1 ∧ -b^{1, 518}_0 ∧ -p_518) -> (-b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ b^{1, 519}_0) c in CNF: c b^{1, 518}_2 ∨ -b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ p_518 ∨ -b^{1, 519}_2 c b^{1, 518}_2 ∨ -b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ p_518 ∨ -b^{1, 519}_1 c b^{1, 518}_2 ∨ -b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ p_518 ∨ b^{1, 519}_0 c in DIMACS: 2714 -2715 2716 518 -2717 0 2714 -2715 2716 518 -2718 0 2714 -2715 2716 518 2719 0 c 1-1 --> 0 c (-b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ b^{1, 518}_0 ∧ -p_518) -> (-b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ -b^{1, 519}_0) c in CNF: c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ p_518 ∨ -b^{1, 519}_2 c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ p_518 ∨ -b^{1, 519}_1 c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ p_518 ∨ -b^{1, 519}_0 c in DIMACS: 2714 2715 -2716 518 -2717 0 2714 2715 -2716 518 -2718 0 2714 2715 -2716 518 -2719 0 c 0-1 --> -1 c (-b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ -b^{1, 518}_0 ∧ -p_518) -> ( b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ b^{1, 519}_0) c in CNF: c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ p_518 ∨ b^{1, 519}_2 c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ p_518 ∨ -b^{1, 519}_1 c b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ p_518 ∨ b^{1, 519}_0 c in DIMACS: 2714 2715 2716 518 2717 0 2714 2715 2716 518 -2718 0 2714 2715 2716 518 2719 0 c -1-1 --> -2 c ( b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ b^{1, 518}_0 ∧ -p_518) -> ( b^{1, 519}_2 ∧ b^{1, 519}_1 ∧ -b^{1, 519}_0) c in CNF: c -b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ p_518 ∨ b^{1, 519}_2 c -b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ p_518 ∨ b^{1, 519}_1 c -b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ p_518 ∨ -b^{1, 519}_0 c in DIMACS: -2714 2715 -2716 518 2717 0 -2714 2715 -2716 518 2718 0 -2714 2715 -2716 518 -2719 0 c -2-1 --> break c ( b^{1, 518}_2 ∧ b^{1, 518}_1 ∧ -b^{1, 518}_0 ∧ -p_518) -> break c in CNF: c -b^{1, 518}_2 ∨ -b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ p_518 ∨ break c in DIMACS: -2714 -2715 2716 518 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 518}_2 ∧ -b^{1, 518}_1 ∧ -b^{1, 518}_0 ∧ true) c in CNF: c -b^{1, 518}_2 ∨ b^{1, 518}_1 ∨ b^{1, 518}_0 ∨ false c in DIMACS: -2714 2715 2716 0 c 3 does not represent an automaton state. c -(-b^{1, 518}_2 ∧ b^{1, 518}_1 ∧ b^{1, 518}_0 ∧ true) c in CNF: c b^{1, 518}_2 ∨ -b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ false c in DIMACS: 2714 -2715 -2716 0 c -3 does not represent an automaton state. c -( b^{1, 518}_2 ∧ b^{1, 518}_1 ∧ b^{1, 518}_0 ∧ true) c in CNF: c -b^{1, 518}_2 ∨ -b^{1, 518}_1 ∨ -b^{1, 518}_0 ∨ false c in DIMACS: -2714 -2715 -2716 0 c i = 519 c -2+1 --> -1 c ( b^{1, 519}_2 ∧ b^{1, 519}_1 ∧ -b^{1, 519}_0 ∧ p_519) -> ( b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ b^{1, 520}_0) c in CNF: c -b^{1, 519}_2 ∨ -b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ -p_519 ∨ b^{1, 520}_2 c -b^{1, 519}_2 ∨ -b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ -p_519 ∨ -b^{1, 520}_1 c -b^{1, 519}_2 ∨ -b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ -p_519 ∨ b^{1, 520}_0 c in DIMACS: -2717 -2718 2719 -519 2720 0 -2717 -2718 2719 -519 -2721 0 -2717 -2718 2719 -519 2722 0 c -1+1 --> 0 c ( b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ b^{1, 519}_0 ∧ p_519) -> (-b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ -b^{1, 520}_0) c in CNF: c -b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ -p_519 ∨ -b^{1, 520}_2 c -b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ -p_519 ∨ -b^{1, 520}_1 c -b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ -p_519 ∨ -b^{1, 520}_0 c in DIMACS: -2717 2718 -2719 -519 -2720 0 -2717 2718 -2719 -519 -2721 0 -2717 2718 -2719 -519 -2722 0 c 0+1 --> 1 c (-b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ -b^{1, 519}_0 ∧ p_519) -> (-b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ b^{1, 520}_0) c in CNF: c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ -p_519 ∨ -b^{1, 520}_2 c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ -p_519 ∨ -b^{1, 520}_1 c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ -p_519 ∨ b^{1, 520}_0 c in DIMACS: 2717 2718 2719 -519 -2720 0 2717 2718 2719 -519 -2721 0 2717 2718 2719 -519 2722 0 c 1+1 --> 2 c (-b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ b^{1, 519}_0 ∧ p_519) -> (-b^{1, 520}_2 ∧ b^{1, 520}_1 ∧ -b^{1, 520}_0) c in CNF: c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ -p_519 ∨ -b^{1, 520}_2 c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ -p_519 ∨ b^{1, 520}_1 c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ -p_519 ∨ -b^{1, 520}_0 c in DIMACS: 2717 2718 -2719 -519 -2720 0 2717 2718 -2719 -519 2721 0 2717 2718 -2719 -519 -2722 0 c 2+1 --> break c (-b^{1, 519}_2 ∧ b^{1, 519}_1 ∧ -b^{1, 519}_0 ∧ p_519) -> break c in CNF: c b^{1, 519}_2 ∨ -b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ -p_519 ∨ break c in DIMACS: 2717 -2718 2719 -519 1162 0 c 2-1 --> 1 c (-b^{1, 519}_2 ∧ b^{1, 519}_1 ∧ -b^{1, 519}_0 ∧ -p_519) -> (-b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ b^{1, 520}_0) c in CNF: c b^{1, 519}_2 ∨ -b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ p_519 ∨ -b^{1, 520}_2 c b^{1, 519}_2 ∨ -b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ p_519 ∨ -b^{1, 520}_1 c b^{1, 519}_2 ∨ -b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ p_519 ∨ b^{1, 520}_0 c in DIMACS: 2717 -2718 2719 519 -2720 0 2717 -2718 2719 519 -2721 0 2717 -2718 2719 519 2722 0 c 1-1 --> 0 c (-b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ b^{1, 519}_0 ∧ -p_519) -> (-b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ -b^{1, 520}_0) c in CNF: c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ p_519 ∨ -b^{1, 520}_2 c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ p_519 ∨ -b^{1, 520}_1 c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ p_519 ∨ -b^{1, 520}_0 c in DIMACS: 2717 2718 -2719 519 -2720 0 2717 2718 -2719 519 -2721 0 2717 2718 -2719 519 -2722 0 c 0-1 --> -1 c (-b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ -b^{1, 519}_0 ∧ -p_519) -> ( b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ b^{1, 520}_0) c in CNF: c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ p_519 ∨ b^{1, 520}_2 c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ p_519 ∨ -b^{1, 520}_1 c b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ p_519 ∨ b^{1, 520}_0 c in DIMACS: 2717 2718 2719 519 2720 0 2717 2718 2719 519 -2721 0 2717 2718 2719 519 2722 0 c -1-1 --> -2 c ( b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ b^{1, 519}_0 ∧ -p_519) -> ( b^{1, 520}_2 ∧ b^{1, 520}_1 ∧ -b^{1, 520}_0) c in CNF: c -b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ p_519 ∨ b^{1, 520}_2 c -b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ p_519 ∨ b^{1, 520}_1 c -b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ p_519 ∨ -b^{1, 520}_0 c in DIMACS: -2717 2718 -2719 519 2720 0 -2717 2718 -2719 519 2721 0 -2717 2718 -2719 519 -2722 0 c -2-1 --> break c ( b^{1, 519}_2 ∧ b^{1, 519}_1 ∧ -b^{1, 519}_0 ∧ -p_519) -> break c in CNF: c -b^{1, 519}_2 ∨ -b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ p_519 ∨ break c in DIMACS: -2717 -2718 2719 519 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 519}_2 ∧ -b^{1, 519}_1 ∧ -b^{1, 519}_0 ∧ true) c in CNF: c -b^{1, 519}_2 ∨ b^{1, 519}_1 ∨ b^{1, 519}_0 ∨ false c in DIMACS: -2717 2718 2719 0 c 3 does not represent an automaton state. c -(-b^{1, 519}_2 ∧ b^{1, 519}_1 ∧ b^{1, 519}_0 ∧ true) c in CNF: c b^{1, 519}_2 ∨ -b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ false c in DIMACS: 2717 -2718 -2719 0 c -3 does not represent an automaton state. c -( b^{1, 519}_2 ∧ b^{1, 519}_1 ∧ b^{1, 519}_0 ∧ true) c in CNF: c -b^{1, 519}_2 ∨ -b^{1, 519}_1 ∨ -b^{1, 519}_0 ∨ false c in DIMACS: -2717 -2718 -2719 0 c i = 520 c -2+1 --> -1 c ( b^{1, 520}_2 ∧ b^{1, 520}_1 ∧ -b^{1, 520}_0 ∧ p_520) -> ( b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ b^{1, 521}_0) c in CNF: c -b^{1, 520}_2 ∨ -b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ -p_520 ∨ b^{1, 521}_2 c -b^{1, 520}_2 ∨ -b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ -p_520 ∨ -b^{1, 521}_1 c -b^{1, 520}_2 ∨ -b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ -p_520 ∨ b^{1, 521}_0 c in DIMACS: -2720 -2721 2722 -520 2723 0 -2720 -2721 2722 -520 -2724 0 -2720 -2721 2722 -520 2725 0 c -1+1 --> 0 c ( b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ b^{1, 520}_0 ∧ p_520) -> (-b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ -b^{1, 521}_0) c in CNF: c -b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ -p_520 ∨ -b^{1, 521}_2 c -b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ -p_520 ∨ -b^{1, 521}_1 c -b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ -p_520 ∨ -b^{1, 521}_0 c in DIMACS: -2720 2721 -2722 -520 -2723 0 -2720 2721 -2722 -520 -2724 0 -2720 2721 -2722 -520 -2725 0 c 0+1 --> 1 c (-b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ -b^{1, 520}_0 ∧ p_520) -> (-b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ b^{1, 521}_0) c in CNF: c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ -p_520 ∨ -b^{1, 521}_2 c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ -p_520 ∨ -b^{1, 521}_1 c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ -p_520 ∨ b^{1, 521}_0 c in DIMACS: 2720 2721 2722 -520 -2723 0 2720 2721 2722 -520 -2724 0 2720 2721 2722 -520 2725 0 c 1+1 --> 2 c (-b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ b^{1, 520}_0 ∧ p_520) -> (-b^{1, 521}_2 ∧ b^{1, 521}_1 ∧ -b^{1, 521}_0) c in CNF: c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ -p_520 ∨ -b^{1, 521}_2 c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ -p_520 ∨ b^{1, 521}_1 c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ -p_520 ∨ -b^{1, 521}_0 c in DIMACS: 2720 2721 -2722 -520 -2723 0 2720 2721 -2722 -520 2724 0 2720 2721 -2722 -520 -2725 0 c 2+1 --> break c (-b^{1, 520}_2 ∧ b^{1, 520}_1 ∧ -b^{1, 520}_0 ∧ p_520) -> break c in CNF: c b^{1, 520}_2 ∨ -b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ -p_520 ∨ break c in DIMACS: 2720 -2721 2722 -520 1162 0 c 2-1 --> 1 c (-b^{1, 520}_2 ∧ b^{1, 520}_1 ∧ -b^{1, 520}_0 ∧ -p_520) -> (-b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ b^{1, 521}_0) c in CNF: c b^{1, 520}_2 ∨ -b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ p_520 ∨ -b^{1, 521}_2 c b^{1, 520}_2 ∨ -b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ p_520 ∨ -b^{1, 521}_1 c b^{1, 520}_2 ∨ -b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ p_520 ∨ b^{1, 521}_0 c in DIMACS: 2720 -2721 2722 520 -2723 0 2720 -2721 2722 520 -2724 0 2720 -2721 2722 520 2725 0 c 1-1 --> 0 c (-b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ b^{1, 520}_0 ∧ -p_520) -> (-b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ -b^{1, 521}_0) c in CNF: c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ p_520 ∨ -b^{1, 521}_2 c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ p_520 ∨ -b^{1, 521}_1 c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ p_520 ∨ -b^{1, 521}_0 c in DIMACS: 2720 2721 -2722 520 -2723 0 2720 2721 -2722 520 -2724 0 2720 2721 -2722 520 -2725 0 c 0-1 --> -1 c (-b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ -b^{1, 520}_0 ∧ -p_520) -> ( b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ b^{1, 521}_0) c in CNF: c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ p_520 ∨ b^{1, 521}_2 c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ p_520 ∨ -b^{1, 521}_1 c b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ p_520 ∨ b^{1, 521}_0 c in DIMACS: 2720 2721 2722 520 2723 0 2720 2721 2722 520 -2724 0 2720 2721 2722 520 2725 0 c -1-1 --> -2 c ( b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ b^{1, 520}_0 ∧ -p_520) -> ( b^{1, 521}_2 ∧ b^{1, 521}_1 ∧ -b^{1, 521}_0) c in CNF: c -b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ p_520 ∨ b^{1, 521}_2 c -b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ p_520 ∨ b^{1, 521}_1 c -b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ p_520 ∨ -b^{1, 521}_0 c in DIMACS: -2720 2721 -2722 520 2723 0 -2720 2721 -2722 520 2724 0 -2720 2721 -2722 520 -2725 0 c -2-1 --> break c ( b^{1, 520}_2 ∧ b^{1, 520}_1 ∧ -b^{1, 520}_0 ∧ -p_520) -> break c in CNF: c -b^{1, 520}_2 ∨ -b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ p_520 ∨ break c in DIMACS: -2720 -2721 2722 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 520}_2 ∧ -b^{1, 520}_1 ∧ -b^{1, 520}_0 ∧ true) c in CNF: c -b^{1, 520}_2 ∨ b^{1, 520}_1 ∨ b^{1, 520}_0 ∨ false c in DIMACS: -2720 2721 2722 0 c 3 does not represent an automaton state. c -(-b^{1, 520}_2 ∧ b^{1, 520}_1 ∧ b^{1, 520}_0 ∧ true) c in CNF: c b^{1, 520}_2 ∨ -b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ false c in DIMACS: 2720 -2721 -2722 0 c -3 does not represent an automaton state. c -( b^{1, 520}_2 ∧ b^{1, 520}_1 ∧ b^{1, 520}_0 ∧ true) c in CNF: c -b^{1, 520}_2 ∨ -b^{1, 520}_1 ∨ -b^{1, 520}_0 ∨ false c in DIMACS: -2720 -2721 -2722 0 c i = 521 c -2+1 --> -1 c ( b^{1, 521}_2 ∧ b^{1, 521}_1 ∧ -b^{1, 521}_0 ∧ p_521) -> ( b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ b^{1, 522}_0) c in CNF: c -b^{1, 521}_2 ∨ -b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ -p_521 ∨ b^{1, 522}_2 c -b^{1, 521}_2 ∨ -b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ -p_521 ∨ -b^{1, 522}_1 c -b^{1, 521}_2 ∨ -b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ -p_521 ∨ b^{1, 522}_0 c in DIMACS: -2723 -2724 2725 -521 2726 0 -2723 -2724 2725 -521 -2727 0 -2723 -2724 2725 -521 2728 0 c -1+1 --> 0 c ( b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ b^{1, 521}_0 ∧ p_521) -> (-b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ -b^{1, 522}_0) c in CNF: c -b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ -p_521 ∨ -b^{1, 522}_2 c -b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ -p_521 ∨ -b^{1, 522}_1 c -b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ -p_521 ∨ -b^{1, 522}_0 c in DIMACS: -2723 2724 -2725 -521 -2726 0 -2723 2724 -2725 -521 -2727 0 -2723 2724 -2725 -521 -2728 0 c 0+1 --> 1 c (-b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ -b^{1, 521}_0 ∧ p_521) -> (-b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ b^{1, 522}_0) c in CNF: c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ -p_521 ∨ -b^{1, 522}_2 c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ -p_521 ∨ -b^{1, 522}_1 c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ -p_521 ∨ b^{1, 522}_0 c in DIMACS: 2723 2724 2725 -521 -2726 0 2723 2724 2725 -521 -2727 0 2723 2724 2725 -521 2728 0 c 1+1 --> 2 c (-b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ b^{1, 521}_0 ∧ p_521) -> (-b^{1, 522}_2 ∧ b^{1, 522}_1 ∧ -b^{1, 522}_0) c in CNF: c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ -p_521 ∨ -b^{1, 522}_2 c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ -p_521 ∨ b^{1, 522}_1 c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ -p_521 ∨ -b^{1, 522}_0 c in DIMACS: 2723 2724 -2725 -521 -2726 0 2723 2724 -2725 -521 2727 0 2723 2724 -2725 -521 -2728 0 c 2+1 --> break c (-b^{1, 521}_2 ∧ b^{1, 521}_1 ∧ -b^{1, 521}_0 ∧ p_521) -> break c in CNF: c b^{1, 521}_2 ∨ -b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ -p_521 ∨ break c in DIMACS: 2723 -2724 2725 -521 1162 0 c 2-1 --> 1 c (-b^{1, 521}_2 ∧ b^{1, 521}_1 ∧ -b^{1, 521}_0 ∧ -p_521) -> (-b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ b^{1, 522}_0) c in CNF: c b^{1, 521}_2 ∨ -b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ p_521 ∨ -b^{1, 522}_2 c b^{1, 521}_2 ∨ -b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ p_521 ∨ -b^{1, 522}_1 c b^{1, 521}_2 ∨ -b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ p_521 ∨ b^{1, 522}_0 c in DIMACS: 2723 -2724 2725 521 -2726 0 2723 -2724 2725 521 -2727 0 2723 -2724 2725 521 2728 0 c 1-1 --> 0 c (-b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ b^{1, 521}_0 ∧ -p_521) -> (-b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ -b^{1, 522}_0) c in CNF: c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ p_521 ∨ -b^{1, 522}_2 c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ p_521 ∨ -b^{1, 522}_1 c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ p_521 ∨ -b^{1, 522}_0 c in DIMACS: 2723 2724 -2725 521 -2726 0 2723 2724 -2725 521 -2727 0 2723 2724 -2725 521 -2728 0 c 0-1 --> -1 c (-b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ -b^{1, 521}_0 ∧ -p_521) -> ( b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ b^{1, 522}_0) c in CNF: c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ p_521 ∨ b^{1, 522}_2 c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ p_521 ∨ -b^{1, 522}_1 c b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ p_521 ∨ b^{1, 522}_0 c in DIMACS: 2723 2724 2725 521 2726 0 2723 2724 2725 521 -2727 0 2723 2724 2725 521 2728 0 c -1-1 --> -2 c ( b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ b^{1, 521}_0 ∧ -p_521) -> ( b^{1, 522}_2 ∧ b^{1, 522}_1 ∧ -b^{1, 522}_0) c in CNF: c -b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ p_521 ∨ b^{1, 522}_2 c -b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ p_521 ∨ b^{1, 522}_1 c -b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ p_521 ∨ -b^{1, 522}_0 c in DIMACS: -2723 2724 -2725 521 2726 0 -2723 2724 -2725 521 2727 0 -2723 2724 -2725 521 -2728 0 c -2-1 --> break c ( b^{1, 521}_2 ∧ b^{1, 521}_1 ∧ -b^{1, 521}_0 ∧ -p_521) -> break c in CNF: c -b^{1, 521}_2 ∨ -b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ p_521 ∨ break c in DIMACS: -2723 -2724 2725 521 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 521}_2 ∧ -b^{1, 521}_1 ∧ -b^{1, 521}_0 ∧ true) c in CNF: c -b^{1, 521}_2 ∨ b^{1, 521}_1 ∨ b^{1, 521}_0 ∨ false c in DIMACS: -2723 2724 2725 0 c 3 does not represent an automaton state. c -(-b^{1, 521}_2 ∧ b^{1, 521}_1 ∧ b^{1, 521}_0 ∧ true) c in CNF: c b^{1, 521}_2 ∨ -b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ false c in DIMACS: 2723 -2724 -2725 0 c -3 does not represent an automaton state. c -( b^{1, 521}_2 ∧ b^{1, 521}_1 ∧ b^{1, 521}_0 ∧ true) c in CNF: c -b^{1, 521}_2 ∨ -b^{1, 521}_1 ∨ -b^{1, 521}_0 ∨ false c in DIMACS: -2723 -2724 -2725 0 c i = 522 c -2+1 --> -1 c ( b^{1, 522}_2 ∧ b^{1, 522}_1 ∧ -b^{1, 522}_0 ∧ p_522) -> ( b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ b^{1, 523}_0) c in CNF: c -b^{1, 522}_2 ∨ -b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ -p_522 ∨ b^{1, 523}_2 c -b^{1, 522}_2 ∨ -b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ -p_522 ∨ -b^{1, 523}_1 c -b^{1, 522}_2 ∨ -b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ -p_522 ∨ b^{1, 523}_0 c in DIMACS: -2726 -2727 2728 -522 2729 0 -2726 -2727 2728 -522 -2730 0 -2726 -2727 2728 -522 2731 0 c -1+1 --> 0 c ( b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ b^{1, 522}_0 ∧ p_522) -> (-b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ -b^{1, 523}_0) c in CNF: c -b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ -p_522 ∨ -b^{1, 523}_2 c -b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ -p_522 ∨ -b^{1, 523}_1 c -b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ -p_522 ∨ -b^{1, 523}_0 c in DIMACS: -2726 2727 -2728 -522 -2729 0 -2726 2727 -2728 -522 -2730 0 -2726 2727 -2728 -522 -2731 0 c 0+1 --> 1 c (-b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ -b^{1, 522}_0 ∧ p_522) -> (-b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ b^{1, 523}_0) c in CNF: c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ -p_522 ∨ -b^{1, 523}_2 c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ -p_522 ∨ -b^{1, 523}_1 c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ -p_522 ∨ b^{1, 523}_0 c in DIMACS: 2726 2727 2728 -522 -2729 0 2726 2727 2728 -522 -2730 0 2726 2727 2728 -522 2731 0 c 1+1 --> 2 c (-b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ b^{1, 522}_0 ∧ p_522) -> (-b^{1, 523}_2 ∧ b^{1, 523}_1 ∧ -b^{1, 523}_0) c in CNF: c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ -p_522 ∨ -b^{1, 523}_2 c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ -p_522 ∨ b^{1, 523}_1 c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ -p_522 ∨ -b^{1, 523}_0 c in DIMACS: 2726 2727 -2728 -522 -2729 0 2726 2727 -2728 -522 2730 0 2726 2727 -2728 -522 -2731 0 c 2+1 --> break c (-b^{1, 522}_2 ∧ b^{1, 522}_1 ∧ -b^{1, 522}_0 ∧ p_522) -> break c in CNF: c b^{1, 522}_2 ∨ -b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ -p_522 ∨ break c in DIMACS: 2726 -2727 2728 -522 1162 0 c 2-1 --> 1 c (-b^{1, 522}_2 ∧ b^{1, 522}_1 ∧ -b^{1, 522}_0 ∧ -p_522) -> (-b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ b^{1, 523}_0) c in CNF: c b^{1, 522}_2 ∨ -b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ p_522 ∨ -b^{1, 523}_2 c b^{1, 522}_2 ∨ -b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ p_522 ∨ -b^{1, 523}_1 c b^{1, 522}_2 ∨ -b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ p_522 ∨ b^{1, 523}_0 c in DIMACS: 2726 -2727 2728 522 -2729 0 2726 -2727 2728 522 -2730 0 2726 -2727 2728 522 2731 0 c 1-1 --> 0 c (-b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ b^{1, 522}_0 ∧ -p_522) -> (-b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ -b^{1, 523}_0) c in CNF: c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ p_522 ∨ -b^{1, 523}_2 c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ p_522 ∨ -b^{1, 523}_1 c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ p_522 ∨ -b^{1, 523}_0 c in DIMACS: 2726 2727 -2728 522 -2729 0 2726 2727 -2728 522 -2730 0 2726 2727 -2728 522 -2731 0 c 0-1 --> -1 c (-b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ -b^{1, 522}_0 ∧ -p_522) -> ( b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ b^{1, 523}_0) c in CNF: c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ p_522 ∨ b^{1, 523}_2 c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ p_522 ∨ -b^{1, 523}_1 c b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ p_522 ∨ b^{1, 523}_0 c in DIMACS: 2726 2727 2728 522 2729 0 2726 2727 2728 522 -2730 0 2726 2727 2728 522 2731 0 c -1-1 --> -2 c ( b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ b^{1, 522}_0 ∧ -p_522) -> ( b^{1, 523}_2 ∧ b^{1, 523}_1 ∧ -b^{1, 523}_0) c in CNF: c -b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ p_522 ∨ b^{1, 523}_2 c -b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ p_522 ∨ b^{1, 523}_1 c -b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ p_522 ∨ -b^{1, 523}_0 c in DIMACS: -2726 2727 -2728 522 2729 0 -2726 2727 -2728 522 2730 0 -2726 2727 -2728 522 -2731 0 c -2-1 --> break c ( b^{1, 522}_2 ∧ b^{1, 522}_1 ∧ -b^{1, 522}_0 ∧ -p_522) -> break c in CNF: c -b^{1, 522}_2 ∨ -b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ p_522 ∨ break c in DIMACS: -2726 -2727 2728 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 522}_2 ∧ -b^{1, 522}_1 ∧ -b^{1, 522}_0 ∧ true) c in CNF: c -b^{1, 522}_2 ∨ b^{1, 522}_1 ∨ b^{1, 522}_0 ∨ false c in DIMACS: -2726 2727 2728 0 c 3 does not represent an automaton state. c -(-b^{1, 522}_2 ∧ b^{1, 522}_1 ∧ b^{1, 522}_0 ∧ true) c in CNF: c b^{1, 522}_2 ∨ -b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ false c in DIMACS: 2726 -2727 -2728 0 c -3 does not represent an automaton state. c -( b^{1, 522}_2 ∧ b^{1, 522}_1 ∧ b^{1, 522}_0 ∧ true) c in CNF: c -b^{1, 522}_2 ∨ -b^{1, 522}_1 ∨ -b^{1, 522}_0 ∨ false c in DIMACS: -2726 -2727 -2728 0 c i = 523 c -2+1 --> -1 c ( b^{1, 523}_2 ∧ b^{1, 523}_1 ∧ -b^{1, 523}_0 ∧ p_523) -> ( b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ b^{1, 524}_0) c in CNF: c -b^{1, 523}_2 ∨ -b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ -p_523 ∨ b^{1, 524}_2 c -b^{1, 523}_2 ∨ -b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ -p_523 ∨ -b^{1, 524}_1 c -b^{1, 523}_2 ∨ -b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ -p_523 ∨ b^{1, 524}_0 c in DIMACS: -2729 -2730 2731 -523 2732 0 -2729 -2730 2731 -523 -2733 0 -2729 -2730 2731 -523 2734 0 c -1+1 --> 0 c ( b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ b^{1, 523}_0 ∧ p_523) -> (-b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ -b^{1, 524}_0) c in CNF: c -b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ -p_523 ∨ -b^{1, 524}_2 c -b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ -p_523 ∨ -b^{1, 524}_1 c -b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ -p_523 ∨ -b^{1, 524}_0 c in DIMACS: -2729 2730 -2731 -523 -2732 0 -2729 2730 -2731 -523 -2733 0 -2729 2730 -2731 -523 -2734 0 c 0+1 --> 1 c (-b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ -b^{1, 523}_0 ∧ p_523) -> (-b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ b^{1, 524}_0) c in CNF: c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ -p_523 ∨ -b^{1, 524}_2 c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ -p_523 ∨ -b^{1, 524}_1 c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ -p_523 ∨ b^{1, 524}_0 c in DIMACS: 2729 2730 2731 -523 -2732 0 2729 2730 2731 -523 -2733 0 2729 2730 2731 -523 2734 0 c 1+1 --> 2 c (-b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ b^{1, 523}_0 ∧ p_523) -> (-b^{1, 524}_2 ∧ b^{1, 524}_1 ∧ -b^{1, 524}_0) c in CNF: c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ -p_523 ∨ -b^{1, 524}_2 c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ -p_523 ∨ b^{1, 524}_1 c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ -p_523 ∨ -b^{1, 524}_0 c in DIMACS: 2729 2730 -2731 -523 -2732 0 2729 2730 -2731 -523 2733 0 2729 2730 -2731 -523 -2734 0 c 2+1 --> break c (-b^{1, 523}_2 ∧ b^{1, 523}_1 ∧ -b^{1, 523}_0 ∧ p_523) -> break c in CNF: c b^{1, 523}_2 ∨ -b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ -p_523 ∨ break c in DIMACS: 2729 -2730 2731 -523 1162 0 c 2-1 --> 1 c (-b^{1, 523}_2 ∧ b^{1, 523}_1 ∧ -b^{1, 523}_0 ∧ -p_523) -> (-b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ b^{1, 524}_0) c in CNF: c b^{1, 523}_2 ∨ -b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ p_523 ∨ -b^{1, 524}_2 c b^{1, 523}_2 ∨ -b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ p_523 ∨ -b^{1, 524}_1 c b^{1, 523}_2 ∨ -b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ p_523 ∨ b^{1, 524}_0 c in DIMACS: 2729 -2730 2731 523 -2732 0 2729 -2730 2731 523 -2733 0 2729 -2730 2731 523 2734 0 c 1-1 --> 0 c (-b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ b^{1, 523}_0 ∧ -p_523) -> (-b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ -b^{1, 524}_0) c in CNF: c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ p_523 ∨ -b^{1, 524}_2 c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ p_523 ∨ -b^{1, 524}_1 c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ p_523 ∨ -b^{1, 524}_0 c in DIMACS: 2729 2730 -2731 523 -2732 0 2729 2730 -2731 523 -2733 0 2729 2730 -2731 523 -2734 0 c 0-1 --> -1 c (-b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ -b^{1, 523}_0 ∧ -p_523) -> ( b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ b^{1, 524}_0) c in CNF: c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ p_523 ∨ b^{1, 524}_2 c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ p_523 ∨ -b^{1, 524}_1 c b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ p_523 ∨ b^{1, 524}_0 c in DIMACS: 2729 2730 2731 523 2732 0 2729 2730 2731 523 -2733 0 2729 2730 2731 523 2734 0 c -1-1 --> -2 c ( b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ b^{1, 523}_0 ∧ -p_523) -> ( b^{1, 524}_2 ∧ b^{1, 524}_1 ∧ -b^{1, 524}_0) c in CNF: c -b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ p_523 ∨ b^{1, 524}_2 c -b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ p_523 ∨ b^{1, 524}_1 c -b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ p_523 ∨ -b^{1, 524}_0 c in DIMACS: -2729 2730 -2731 523 2732 0 -2729 2730 -2731 523 2733 0 -2729 2730 -2731 523 -2734 0 c -2-1 --> break c ( b^{1, 523}_2 ∧ b^{1, 523}_1 ∧ -b^{1, 523}_0 ∧ -p_523) -> break c in CNF: c -b^{1, 523}_2 ∨ -b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ p_523 ∨ break c in DIMACS: -2729 -2730 2731 523 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 523}_2 ∧ -b^{1, 523}_1 ∧ -b^{1, 523}_0 ∧ true) c in CNF: c -b^{1, 523}_2 ∨ b^{1, 523}_1 ∨ b^{1, 523}_0 ∨ false c in DIMACS: -2729 2730 2731 0 c 3 does not represent an automaton state. c -(-b^{1, 523}_2 ∧ b^{1, 523}_1 ∧ b^{1, 523}_0 ∧ true) c in CNF: c b^{1, 523}_2 ∨ -b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ false c in DIMACS: 2729 -2730 -2731 0 c -3 does not represent an automaton state. c -( b^{1, 523}_2 ∧ b^{1, 523}_1 ∧ b^{1, 523}_0 ∧ true) c in CNF: c -b^{1, 523}_2 ∨ -b^{1, 523}_1 ∨ -b^{1, 523}_0 ∨ false c in DIMACS: -2729 -2730 -2731 0 c i = 524 c -2+1 --> -1 c ( b^{1, 524}_2 ∧ b^{1, 524}_1 ∧ -b^{1, 524}_0 ∧ p_524) -> ( b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ b^{1, 525}_0) c in CNF: c -b^{1, 524}_2 ∨ -b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ -p_524 ∨ b^{1, 525}_2 c -b^{1, 524}_2 ∨ -b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ -p_524 ∨ -b^{1, 525}_1 c -b^{1, 524}_2 ∨ -b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ -p_524 ∨ b^{1, 525}_0 c in DIMACS: -2732 -2733 2734 -524 2735 0 -2732 -2733 2734 -524 -2736 0 -2732 -2733 2734 -524 2737 0 c -1+1 --> 0 c ( b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ b^{1, 524}_0 ∧ p_524) -> (-b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ -b^{1, 525}_0) c in CNF: c -b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ -p_524 ∨ -b^{1, 525}_2 c -b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ -p_524 ∨ -b^{1, 525}_1 c -b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ -p_524 ∨ -b^{1, 525}_0 c in DIMACS: -2732 2733 -2734 -524 -2735 0 -2732 2733 -2734 -524 -2736 0 -2732 2733 -2734 -524 -2737 0 c 0+1 --> 1 c (-b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ -b^{1, 524}_0 ∧ p_524) -> (-b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ b^{1, 525}_0) c in CNF: c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ -p_524 ∨ -b^{1, 525}_2 c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ -p_524 ∨ -b^{1, 525}_1 c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ -p_524 ∨ b^{1, 525}_0 c in DIMACS: 2732 2733 2734 -524 -2735 0 2732 2733 2734 -524 -2736 0 2732 2733 2734 -524 2737 0 c 1+1 --> 2 c (-b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ b^{1, 524}_0 ∧ p_524) -> (-b^{1, 525}_2 ∧ b^{1, 525}_1 ∧ -b^{1, 525}_0) c in CNF: c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ -p_524 ∨ -b^{1, 525}_2 c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ -p_524 ∨ b^{1, 525}_1 c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ -p_524 ∨ -b^{1, 525}_0 c in DIMACS: 2732 2733 -2734 -524 -2735 0 2732 2733 -2734 -524 2736 0 2732 2733 -2734 -524 -2737 0 c 2+1 --> break c (-b^{1, 524}_2 ∧ b^{1, 524}_1 ∧ -b^{1, 524}_0 ∧ p_524) -> break c in CNF: c b^{1, 524}_2 ∨ -b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ -p_524 ∨ break c in DIMACS: 2732 -2733 2734 -524 1162 0 c 2-1 --> 1 c (-b^{1, 524}_2 ∧ b^{1, 524}_1 ∧ -b^{1, 524}_0 ∧ -p_524) -> (-b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ b^{1, 525}_0) c in CNF: c b^{1, 524}_2 ∨ -b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ p_524 ∨ -b^{1, 525}_2 c b^{1, 524}_2 ∨ -b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ p_524 ∨ -b^{1, 525}_1 c b^{1, 524}_2 ∨ -b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ p_524 ∨ b^{1, 525}_0 c in DIMACS: 2732 -2733 2734 524 -2735 0 2732 -2733 2734 524 -2736 0 2732 -2733 2734 524 2737 0 c 1-1 --> 0 c (-b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ b^{1, 524}_0 ∧ -p_524) -> (-b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ -b^{1, 525}_0) c in CNF: c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ p_524 ∨ -b^{1, 525}_2 c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ p_524 ∨ -b^{1, 525}_1 c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ p_524 ∨ -b^{1, 525}_0 c in DIMACS: 2732 2733 -2734 524 -2735 0 2732 2733 -2734 524 -2736 0 2732 2733 -2734 524 -2737 0 c 0-1 --> -1 c (-b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ -b^{1, 524}_0 ∧ -p_524) -> ( b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ b^{1, 525}_0) c in CNF: c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ p_524 ∨ b^{1, 525}_2 c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ p_524 ∨ -b^{1, 525}_1 c b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ p_524 ∨ b^{1, 525}_0 c in DIMACS: 2732 2733 2734 524 2735 0 2732 2733 2734 524 -2736 0 2732 2733 2734 524 2737 0 c -1-1 --> -2 c ( b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ b^{1, 524}_0 ∧ -p_524) -> ( b^{1, 525}_2 ∧ b^{1, 525}_1 ∧ -b^{1, 525}_0) c in CNF: c -b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ p_524 ∨ b^{1, 525}_2 c -b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ p_524 ∨ b^{1, 525}_1 c -b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ p_524 ∨ -b^{1, 525}_0 c in DIMACS: -2732 2733 -2734 524 2735 0 -2732 2733 -2734 524 2736 0 -2732 2733 -2734 524 -2737 0 c -2-1 --> break c ( b^{1, 524}_2 ∧ b^{1, 524}_1 ∧ -b^{1, 524}_0 ∧ -p_524) -> break c in CNF: c -b^{1, 524}_2 ∨ -b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ p_524 ∨ break c in DIMACS: -2732 -2733 2734 524 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 524}_2 ∧ -b^{1, 524}_1 ∧ -b^{1, 524}_0 ∧ true) c in CNF: c -b^{1, 524}_2 ∨ b^{1, 524}_1 ∨ b^{1, 524}_0 ∨ false c in DIMACS: -2732 2733 2734 0 c 3 does not represent an automaton state. c -(-b^{1, 524}_2 ∧ b^{1, 524}_1 ∧ b^{1, 524}_0 ∧ true) c in CNF: c b^{1, 524}_2 ∨ -b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ false c in DIMACS: 2732 -2733 -2734 0 c -3 does not represent an automaton state. c -( b^{1, 524}_2 ∧ b^{1, 524}_1 ∧ b^{1, 524}_0 ∧ true) c in CNF: c -b^{1, 524}_2 ∨ -b^{1, 524}_1 ∨ -b^{1, 524}_0 ∨ false c in DIMACS: -2732 -2733 -2734 0 c i = 525 c -2+1 --> -1 c ( b^{1, 525}_2 ∧ b^{1, 525}_1 ∧ -b^{1, 525}_0 ∧ p_525) -> ( b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ b^{1, 526}_0) c in CNF: c -b^{1, 525}_2 ∨ -b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ -p_525 ∨ b^{1, 526}_2 c -b^{1, 525}_2 ∨ -b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ -p_525 ∨ -b^{1, 526}_1 c -b^{1, 525}_2 ∨ -b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ -p_525 ∨ b^{1, 526}_0 c in DIMACS: -2735 -2736 2737 -525 2738 0 -2735 -2736 2737 -525 -2739 0 -2735 -2736 2737 -525 2740 0 c -1+1 --> 0 c ( b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ b^{1, 525}_0 ∧ p_525) -> (-b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ -b^{1, 526}_0) c in CNF: c -b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ -p_525 ∨ -b^{1, 526}_2 c -b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ -p_525 ∨ -b^{1, 526}_1 c -b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ -p_525 ∨ -b^{1, 526}_0 c in DIMACS: -2735 2736 -2737 -525 -2738 0 -2735 2736 -2737 -525 -2739 0 -2735 2736 -2737 -525 -2740 0 c 0+1 --> 1 c (-b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ -b^{1, 525}_0 ∧ p_525) -> (-b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ b^{1, 526}_0) c in CNF: c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ -p_525 ∨ -b^{1, 526}_2 c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ -p_525 ∨ -b^{1, 526}_1 c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ -p_525 ∨ b^{1, 526}_0 c in DIMACS: 2735 2736 2737 -525 -2738 0 2735 2736 2737 -525 -2739 0 2735 2736 2737 -525 2740 0 c 1+1 --> 2 c (-b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ b^{1, 525}_0 ∧ p_525) -> (-b^{1, 526}_2 ∧ b^{1, 526}_1 ∧ -b^{1, 526}_0) c in CNF: c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ -p_525 ∨ -b^{1, 526}_2 c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ -p_525 ∨ b^{1, 526}_1 c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ -p_525 ∨ -b^{1, 526}_0 c in DIMACS: 2735 2736 -2737 -525 -2738 0 2735 2736 -2737 -525 2739 0 2735 2736 -2737 -525 -2740 0 c 2+1 --> break c (-b^{1, 525}_2 ∧ b^{1, 525}_1 ∧ -b^{1, 525}_0 ∧ p_525) -> break c in CNF: c b^{1, 525}_2 ∨ -b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ -p_525 ∨ break c in DIMACS: 2735 -2736 2737 -525 1162 0 c 2-1 --> 1 c (-b^{1, 525}_2 ∧ b^{1, 525}_1 ∧ -b^{1, 525}_0 ∧ -p_525) -> (-b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ b^{1, 526}_0) c in CNF: c b^{1, 525}_2 ∨ -b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ p_525 ∨ -b^{1, 526}_2 c b^{1, 525}_2 ∨ -b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ p_525 ∨ -b^{1, 526}_1 c b^{1, 525}_2 ∨ -b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ p_525 ∨ b^{1, 526}_0 c in DIMACS: 2735 -2736 2737 525 -2738 0 2735 -2736 2737 525 -2739 0 2735 -2736 2737 525 2740 0 c 1-1 --> 0 c (-b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ b^{1, 525}_0 ∧ -p_525) -> (-b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ -b^{1, 526}_0) c in CNF: c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ p_525 ∨ -b^{1, 526}_2 c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ p_525 ∨ -b^{1, 526}_1 c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ p_525 ∨ -b^{1, 526}_0 c in DIMACS: 2735 2736 -2737 525 -2738 0 2735 2736 -2737 525 -2739 0 2735 2736 -2737 525 -2740 0 c 0-1 --> -1 c (-b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ -b^{1, 525}_0 ∧ -p_525) -> ( b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ b^{1, 526}_0) c in CNF: c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ p_525 ∨ b^{1, 526}_2 c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ p_525 ∨ -b^{1, 526}_1 c b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ p_525 ∨ b^{1, 526}_0 c in DIMACS: 2735 2736 2737 525 2738 0 2735 2736 2737 525 -2739 0 2735 2736 2737 525 2740 0 c -1-1 --> -2 c ( b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ b^{1, 525}_0 ∧ -p_525) -> ( b^{1, 526}_2 ∧ b^{1, 526}_1 ∧ -b^{1, 526}_0) c in CNF: c -b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ p_525 ∨ b^{1, 526}_2 c -b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ p_525 ∨ b^{1, 526}_1 c -b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ p_525 ∨ -b^{1, 526}_0 c in DIMACS: -2735 2736 -2737 525 2738 0 -2735 2736 -2737 525 2739 0 -2735 2736 -2737 525 -2740 0 c -2-1 --> break c ( b^{1, 525}_2 ∧ b^{1, 525}_1 ∧ -b^{1, 525}_0 ∧ -p_525) -> break c in CNF: c -b^{1, 525}_2 ∨ -b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ p_525 ∨ break c in DIMACS: -2735 -2736 2737 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 525}_2 ∧ -b^{1, 525}_1 ∧ -b^{1, 525}_0 ∧ true) c in CNF: c -b^{1, 525}_2 ∨ b^{1, 525}_1 ∨ b^{1, 525}_0 ∨ false c in DIMACS: -2735 2736 2737 0 c 3 does not represent an automaton state. c -(-b^{1, 525}_2 ∧ b^{1, 525}_1 ∧ b^{1, 525}_0 ∧ true) c in CNF: c b^{1, 525}_2 ∨ -b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ false c in DIMACS: 2735 -2736 -2737 0 c -3 does not represent an automaton state. c -( b^{1, 525}_2 ∧ b^{1, 525}_1 ∧ b^{1, 525}_0 ∧ true) c in CNF: c -b^{1, 525}_2 ∨ -b^{1, 525}_1 ∨ -b^{1, 525}_0 ∨ false c in DIMACS: -2735 -2736 -2737 0 c i = 526 c -2+1 --> -1 c ( b^{1, 526}_2 ∧ b^{1, 526}_1 ∧ -b^{1, 526}_0 ∧ p_526) -> ( b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ b^{1, 527}_0) c in CNF: c -b^{1, 526}_2 ∨ -b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ -p_526 ∨ b^{1, 527}_2 c -b^{1, 526}_2 ∨ -b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ -p_526 ∨ -b^{1, 527}_1 c -b^{1, 526}_2 ∨ -b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ -p_526 ∨ b^{1, 527}_0 c in DIMACS: -2738 -2739 2740 -526 2741 0 -2738 -2739 2740 -526 -2742 0 -2738 -2739 2740 -526 2743 0 c -1+1 --> 0 c ( b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ b^{1, 526}_0 ∧ p_526) -> (-b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ -b^{1, 527}_0) c in CNF: c -b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ -p_526 ∨ -b^{1, 527}_2 c -b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ -p_526 ∨ -b^{1, 527}_1 c -b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ -p_526 ∨ -b^{1, 527}_0 c in DIMACS: -2738 2739 -2740 -526 -2741 0 -2738 2739 -2740 -526 -2742 0 -2738 2739 -2740 -526 -2743 0 c 0+1 --> 1 c (-b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ -b^{1, 526}_0 ∧ p_526) -> (-b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ b^{1, 527}_0) c in CNF: c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ -p_526 ∨ -b^{1, 527}_2 c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ -p_526 ∨ -b^{1, 527}_1 c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ -p_526 ∨ b^{1, 527}_0 c in DIMACS: 2738 2739 2740 -526 -2741 0 2738 2739 2740 -526 -2742 0 2738 2739 2740 -526 2743 0 c 1+1 --> 2 c (-b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ b^{1, 526}_0 ∧ p_526) -> (-b^{1, 527}_2 ∧ b^{1, 527}_1 ∧ -b^{1, 527}_0) c in CNF: c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ -p_526 ∨ -b^{1, 527}_2 c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ -p_526 ∨ b^{1, 527}_1 c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ -p_526 ∨ -b^{1, 527}_0 c in DIMACS: 2738 2739 -2740 -526 -2741 0 2738 2739 -2740 -526 2742 0 2738 2739 -2740 -526 -2743 0 c 2+1 --> break c (-b^{1, 526}_2 ∧ b^{1, 526}_1 ∧ -b^{1, 526}_0 ∧ p_526) -> break c in CNF: c b^{1, 526}_2 ∨ -b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ -p_526 ∨ break c in DIMACS: 2738 -2739 2740 -526 1162 0 c 2-1 --> 1 c (-b^{1, 526}_2 ∧ b^{1, 526}_1 ∧ -b^{1, 526}_0 ∧ -p_526) -> (-b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ b^{1, 527}_0) c in CNF: c b^{1, 526}_2 ∨ -b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ p_526 ∨ -b^{1, 527}_2 c b^{1, 526}_2 ∨ -b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ p_526 ∨ -b^{1, 527}_1 c b^{1, 526}_2 ∨ -b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ p_526 ∨ b^{1, 527}_0 c in DIMACS: 2738 -2739 2740 526 -2741 0 2738 -2739 2740 526 -2742 0 2738 -2739 2740 526 2743 0 c 1-1 --> 0 c (-b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ b^{1, 526}_0 ∧ -p_526) -> (-b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ -b^{1, 527}_0) c in CNF: c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ p_526 ∨ -b^{1, 527}_2 c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ p_526 ∨ -b^{1, 527}_1 c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ p_526 ∨ -b^{1, 527}_0 c in DIMACS: 2738 2739 -2740 526 -2741 0 2738 2739 -2740 526 -2742 0 2738 2739 -2740 526 -2743 0 c 0-1 --> -1 c (-b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ -b^{1, 526}_0 ∧ -p_526) -> ( b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ b^{1, 527}_0) c in CNF: c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ p_526 ∨ b^{1, 527}_2 c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ p_526 ∨ -b^{1, 527}_1 c b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ p_526 ∨ b^{1, 527}_0 c in DIMACS: 2738 2739 2740 526 2741 0 2738 2739 2740 526 -2742 0 2738 2739 2740 526 2743 0 c -1-1 --> -2 c ( b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ b^{1, 526}_0 ∧ -p_526) -> ( b^{1, 527}_2 ∧ b^{1, 527}_1 ∧ -b^{1, 527}_0) c in CNF: c -b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ p_526 ∨ b^{1, 527}_2 c -b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ p_526 ∨ b^{1, 527}_1 c -b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ p_526 ∨ -b^{1, 527}_0 c in DIMACS: -2738 2739 -2740 526 2741 0 -2738 2739 -2740 526 2742 0 -2738 2739 -2740 526 -2743 0 c -2-1 --> break c ( b^{1, 526}_2 ∧ b^{1, 526}_1 ∧ -b^{1, 526}_0 ∧ -p_526) -> break c in CNF: c -b^{1, 526}_2 ∨ -b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ p_526 ∨ break c in DIMACS: -2738 -2739 2740 526 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 526}_2 ∧ -b^{1, 526}_1 ∧ -b^{1, 526}_0 ∧ true) c in CNF: c -b^{1, 526}_2 ∨ b^{1, 526}_1 ∨ b^{1, 526}_0 ∨ false c in DIMACS: -2738 2739 2740 0 c 3 does not represent an automaton state. c -(-b^{1, 526}_2 ∧ b^{1, 526}_1 ∧ b^{1, 526}_0 ∧ true) c in CNF: c b^{1, 526}_2 ∨ -b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ false c in DIMACS: 2738 -2739 -2740 0 c -3 does not represent an automaton state. c -( b^{1, 526}_2 ∧ b^{1, 526}_1 ∧ b^{1, 526}_0 ∧ true) c in CNF: c -b^{1, 526}_2 ∨ -b^{1, 526}_1 ∨ -b^{1, 526}_0 ∨ false c in DIMACS: -2738 -2739 -2740 0 c i = 527 c -2+1 --> -1 c ( b^{1, 527}_2 ∧ b^{1, 527}_1 ∧ -b^{1, 527}_0 ∧ p_527) -> ( b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ b^{1, 528}_0) c in CNF: c -b^{1, 527}_2 ∨ -b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ -p_527 ∨ b^{1, 528}_2 c -b^{1, 527}_2 ∨ -b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ -p_527 ∨ -b^{1, 528}_1 c -b^{1, 527}_2 ∨ -b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ -p_527 ∨ b^{1, 528}_0 c in DIMACS: -2741 -2742 2743 -527 2744 0 -2741 -2742 2743 -527 -2745 0 -2741 -2742 2743 -527 2746 0 c -1+1 --> 0 c ( b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ b^{1, 527}_0 ∧ p_527) -> (-b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ -b^{1, 528}_0) c in CNF: c -b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ -p_527 ∨ -b^{1, 528}_2 c -b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ -p_527 ∨ -b^{1, 528}_1 c -b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ -p_527 ∨ -b^{1, 528}_0 c in DIMACS: -2741 2742 -2743 -527 -2744 0 -2741 2742 -2743 -527 -2745 0 -2741 2742 -2743 -527 -2746 0 c 0+1 --> 1 c (-b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ -b^{1, 527}_0 ∧ p_527) -> (-b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ b^{1, 528}_0) c in CNF: c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ -p_527 ∨ -b^{1, 528}_2 c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ -p_527 ∨ -b^{1, 528}_1 c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ -p_527 ∨ b^{1, 528}_0 c in DIMACS: 2741 2742 2743 -527 -2744 0 2741 2742 2743 -527 -2745 0 2741 2742 2743 -527 2746 0 c 1+1 --> 2 c (-b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ b^{1, 527}_0 ∧ p_527) -> (-b^{1, 528}_2 ∧ b^{1, 528}_1 ∧ -b^{1, 528}_0) c in CNF: c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ -p_527 ∨ -b^{1, 528}_2 c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ -p_527 ∨ b^{1, 528}_1 c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ -p_527 ∨ -b^{1, 528}_0 c in DIMACS: 2741 2742 -2743 -527 -2744 0 2741 2742 -2743 -527 2745 0 2741 2742 -2743 -527 -2746 0 c 2+1 --> break c (-b^{1, 527}_2 ∧ b^{1, 527}_1 ∧ -b^{1, 527}_0 ∧ p_527) -> break c in CNF: c b^{1, 527}_2 ∨ -b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ -p_527 ∨ break c in DIMACS: 2741 -2742 2743 -527 1162 0 c 2-1 --> 1 c (-b^{1, 527}_2 ∧ b^{1, 527}_1 ∧ -b^{1, 527}_0 ∧ -p_527) -> (-b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ b^{1, 528}_0) c in CNF: c b^{1, 527}_2 ∨ -b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ p_527 ∨ -b^{1, 528}_2 c b^{1, 527}_2 ∨ -b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ p_527 ∨ -b^{1, 528}_1 c b^{1, 527}_2 ∨ -b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ p_527 ∨ b^{1, 528}_0 c in DIMACS: 2741 -2742 2743 527 -2744 0 2741 -2742 2743 527 -2745 0 2741 -2742 2743 527 2746 0 c 1-1 --> 0 c (-b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ b^{1, 527}_0 ∧ -p_527) -> (-b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ -b^{1, 528}_0) c in CNF: c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ p_527 ∨ -b^{1, 528}_2 c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ p_527 ∨ -b^{1, 528}_1 c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ p_527 ∨ -b^{1, 528}_0 c in DIMACS: 2741 2742 -2743 527 -2744 0 2741 2742 -2743 527 -2745 0 2741 2742 -2743 527 -2746 0 c 0-1 --> -1 c (-b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ -b^{1, 527}_0 ∧ -p_527) -> ( b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ b^{1, 528}_0) c in CNF: c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ p_527 ∨ b^{1, 528}_2 c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ p_527 ∨ -b^{1, 528}_1 c b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ p_527 ∨ b^{1, 528}_0 c in DIMACS: 2741 2742 2743 527 2744 0 2741 2742 2743 527 -2745 0 2741 2742 2743 527 2746 0 c -1-1 --> -2 c ( b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ b^{1, 527}_0 ∧ -p_527) -> ( b^{1, 528}_2 ∧ b^{1, 528}_1 ∧ -b^{1, 528}_0) c in CNF: c -b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ p_527 ∨ b^{1, 528}_2 c -b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ p_527 ∨ b^{1, 528}_1 c -b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ p_527 ∨ -b^{1, 528}_0 c in DIMACS: -2741 2742 -2743 527 2744 0 -2741 2742 -2743 527 2745 0 -2741 2742 -2743 527 -2746 0 c -2-1 --> break c ( b^{1, 527}_2 ∧ b^{1, 527}_1 ∧ -b^{1, 527}_0 ∧ -p_527) -> break c in CNF: c -b^{1, 527}_2 ∨ -b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ p_527 ∨ break c in DIMACS: -2741 -2742 2743 527 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 527}_2 ∧ -b^{1, 527}_1 ∧ -b^{1, 527}_0 ∧ true) c in CNF: c -b^{1, 527}_2 ∨ b^{1, 527}_1 ∨ b^{1, 527}_0 ∨ false c in DIMACS: -2741 2742 2743 0 c 3 does not represent an automaton state. c -(-b^{1, 527}_2 ∧ b^{1, 527}_1 ∧ b^{1, 527}_0 ∧ true) c in CNF: c b^{1, 527}_2 ∨ -b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ false c in DIMACS: 2741 -2742 -2743 0 c -3 does not represent an automaton state. c -( b^{1, 527}_2 ∧ b^{1, 527}_1 ∧ b^{1, 527}_0 ∧ true) c in CNF: c -b^{1, 527}_2 ∨ -b^{1, 527}_1 ∨ -b^{1, 527}_0 ∨ false c in DIMACS: -2741 -2742 -2743 0 c i = 528 c -2+1 --> -1 c ( b^{1, 528}_2 ∧ b^{1, 528}_1 ∧ -b^{1, 528}_0 ∧ p_528) -> ( b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ b^{1, 529}_0) c in CNF: c -b^{1, 528}_2 ∨ -b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ -p_528 ∨ b^{1, 529}_2 c -b^{1, 528}_2 ∨ -b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ -p_528 ∨ -b^{1, 529}_1 c -b^{1, 528}_2 ∨ -b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ -p_528 ∨ b^{1, 529}_0 c in DIMACS: -2744 -2745 2746 -528 2747 0 -2744 -2745 2746 -528 -2748 0 -2744 -2745 2746 -528 2749 0 c -1+1 --> 0 c ( b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ b^{1, 528}_0 ∧ p_528) -> (-b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ -b^{1, 529}_0) c in CNF: c -b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ -p_528 ∨ -b^{1, 529}_2 c -b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ -p_528 ∨ -b^{1, 529}_1 c -b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ -p_528 ∨ -b^{1, 529}_0 c in DIMACS: -2744 2745 -2746 -528 -2747 0 -2744 2745 -2746 -528 -2748 0 -2744 2745 -2746 -528 -2749 0 c 0+1 --> 1 c (-b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ -b^{1, 528}_0 ∧ p_528) -> (-b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ b^{1, 529}_0) c in CNF: c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ -p_528 ∨ -b^{1, 529}_2 c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ -p_528 ∨ -b^{1, 529}_1 c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ -p_528 ∨ b^{1, 529}_0 c in DIMACS: 2744 2745 2746 -528 -2747 0 2744 2745 2746 -528 -2748 0 2744 2745 2746 -528 2749 0 c 1+1 --> 2 c (-b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ b^{1, 528}_0 ∧ p_528) -> (-b^{1, 529}_2 ∧ b^{1, 529}_1 ∧ -b^{1, 529}_0) c in CNF: c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ -p_528 ∨ -b^{1, 529}_2 c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ -p_528 ∨ b^{1, 529}_1 c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ -p_528 ∨ -b^{1, 529}_0 c in DIMACS: 2744 2745 -2746 -528 -2747 0 2744 2745 -2746 -528 2748 0 2744 2745 -2746 -528 -2749 0 c 2+1 --> break c (-b^{1, 528}_2 ∧ b^{1, 528}_1 ∧ -b^{1, 528}_0 ∧ p_528) -> break c in CNF: c b^{1, 528}_2 ∨ -b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ -p_528 ∨ break c in DIMACS: 2744 -2745 2746 -528 1162 0 c 2-1 --> 1 c (-b^{1, 528}_2 ∧ b^{1, 528}_1 ∧ -b^{1, 528}_0 ∧ -p_528) -> (-b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ b^{1, 529}_0) c in CNF: c b^{1, 528}_2 ∨ -b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ p_528 ∨ -b^{1, 529}_2 c b^{1, 528}_2 ∨ -b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ p_528 ∨ -b^{1, 529}_1 c b^{1, 528}_2 ∨ -b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ p_528 ∨ b^{1, 529}_0 c in DIMACS: 2744 -2745 2746 528 -2747 0 2744 -2745 2746 528 -2748 0 2744 -2745 2746 528 2749 0 c 1-1 --> 0 c (-b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ b^{1, 528}_0 ∧ -p_528) -> (-b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ -b^{1, 529}_0) c in CNF: c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ p_528 ∨ -b^{1, 529}_2 c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ p_528 ∨ -b^{1, 529}_1 c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ p_528 ∨ -b^{1, 529}_0 c in DIMACS: 2744 2745 -2746 528 -2747 0 2744 2745 -2746 528 -2748 0 2744 2745 -2746 528 -2749 0 c 0-1 --> -1 c (-b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ -b^{1, 528}_0 ∧ -p_528) -> ( b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ b^{1, 529}_0) c in CNF: c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ p_528 ∨ b^{1, 529}_2 c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ p_528 ∨ -b^{1, 529}_1 c b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ p_528 ∨ b^{1, 529}_0 c in DIMACS: 2744 2745 2746 528 2747 0 2744 2745 2746 528 -2748 0 2744 2745 2746 528 2749 0 c -1-1 --> -2 c ( b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ b^{1, 528}_0 ∧ -p_528) -> ( b^{1, 529}_2 ∧ b^{1, 529}_1 ∧ -b^{1, 529}_0) c in CNF: c -b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ p_528 ∨ b^{1, 529}_2 c -b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ p_528 ∨ b^{1, 529}_1 c -b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ p_528 ∨ -b^{1, 529}_0 c in DIMACS: -2744 2745 -2746 528 2747 0 -2744 2745 -2746 528 2748 0 -2744 2745 -2746 528 -2749 0 c -2-1 --> break c ( b^{1, 528}_2 ∧ b^{1, 528}_1 ∧ -b^{1, 528}_0 ∧ -p_528) -> break c in CNF: c -b^{1, 528}_2 ∨ -b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ p_528 ∨ break c in DIMACS: -2744 -2745 2746 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 528}_2 ∧ -b^{1, 528}_1 ∧ -b^{1, 528}_0 ∧ true) c in CNF: c -b^{1, 528}_2 ∨ b^{1, 528}_1 ∨ b^{1, 528}_0 ∨ false c in DIMACS: -2744 2745 2746 0 c 3 does not represent an automaton state. c -(-b^{1, 528}_2 ∧ b^{1, 528}_1 ∧ b^{1, 528}_0 ∧ true) c in CNF: c b^{1, 528}_2 ∨ -b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ false c in DIMACS: 2744 -2745 -2746 0 c -3 does not represent an automaton state. c -( b^{1, 528}_2 ∧ b^{1, 528}_1 ∧ b^{1, 528}_0 ∧ true) c in CNF: c -b^{1, 528}_2 ∨ -b^{1, 528}_1 ∨ -b^{1, 528}_0 ∨ false c in DIMACS: -2744 -2745 -2746 0 c i = 529 c -2+1 --> -1 c ( b^{1, 529}_2 ∧ b^{1, 529}_1 ∧ -b^{1, 529}_0 ∧ p_529) -> ( b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ b^{1, 530}_0) c in CNF: c -b^{1, 529}_2 ∨ -b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ -p_529 ∨ b^{1, 530}_2 c -b^{1, 529}_2 ∨ -b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ -p_529 ∨ -b^{1, 530}_1 c -b^{1, 529}_2 ∨ -b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ -p_529 ∨ b^{1, 530}_0 c in DIMACS: -2747 -2748 2749 -529 2750 0 -2747 -2748 2749 -529 -2751 0 -2747 -2748 2749 -529 2752 0 c -1+1 --> 0 c ( b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ b^{1, 529}_0 ∧ p_529) -> (-b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ -b^{1, 530}_0) c in CNF: c -b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ -p_529 ∨ -b^{1, 530}_2 c -b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ -p_529 ∨ -b^{1, 530}_1 c -b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ -p_529 ∨ -b^{1, 530}_0 c in DIMACS: -2747 2748 -2749 -529 -2750 0 -2747 2748 -2749 -529 -2751 0 -2747 2748 -2749 -529 -2752 0 c 0+1 --> 1 c (-b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ -b^{1, 529}_0 ∧ p_529) -> (-b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ b^{1, 530}_0) c in CNF: c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ -p_529 ∨ -b^{1, 530}_2 c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ -p_529 ∨ -b^{1, 530}_1 c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ -p_529 ∨ b^{1, 530}_0 c in DIMACS: 2747 2748 2749 -529 -2750 0 2747 2748 2749 -529 -2751 0 2747 2748 2749 -529 2752 0 c 1+1 --> 2 c (-b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ b^{1, 529}_0 ∧ p_529) -> (-b^{1, 530}_2 ∧ b^{1, 530}_1 ∧ -b^{1, 530}_0) c in CNF: c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ -p_529 ∨ -b^{1, 530}_2 c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ -p_529 ∨ b^{1, 530}_1 c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ -p_529 ∨ -b^{1, 530}_0 c in DIMACS: 2747 2748 -2749 -529 -2750 0 2747 2748 -2749 -529 2751 0 2747 2748 -2749 -529 -2752 0 c 2+1 --> break c (-b^{1, 529}_2 ∧ b^{1, 529}_1 ∧ -b^{1, 529}_0 ∧ p_529) -> break c in CNF: c b^{1, 529}_2 ∨ -b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ -p_529 ∨ break c in DIMACS: 2747 -2748 2749 -529 1162 0 c 2-1 --> 1 c (-b^{1, 529}_2 ∧ b^{1, 529}_1 ∧ -b^{1, 529}_0 ∧ -p_529) -> (-b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ b^{1, 530}_0) c in CNF: c b^{1, 529}_2 ∨ -b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ p_529 ∨ -b^{1, 530}_2 c b^{1, 529}_2 ∨ -b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ p_529 ∨ -b^{1, 530}_1 c b^{1, 529}_2 ∨ -b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ p_529 ∨ b^{1, 530}_0 c in DIMACS: 2747 -2748 2749 529 -2750 0 2747 -2748 2749 529 -2751 0 2747 -2748 2749 529 2752 0 c 1-1 --> 0 c (-b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ b^{1, 529}_0 ∧ -p_529) -> (-b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ -b^{1, 530}_0) c in CNF: c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ p_529 ∨ -b^{1, 530}_2 c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ p_529 ∨ -b^{1, 530}_1 c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ p_529 ∨ -b^{1, 530}_0 c in DIMACS: 2747 2748 -2749 529 -2750 0 2747 2748 -2749 529 -2751 0 2747 2748 -2749 529 -2752 0 c 0-1 --> -1 c (-b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ -b^{1, 529}_0 ∧ -p_529) -> ( b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ b^{1, 530}_0) c in CNF: c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ p_529 ∨ b^{1, 530}_2 c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ p_529 ∨ -b^{1, 530}_1 c b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ p_529 ∨ b^{1, 530}_0 c in DIMACS: 2747 2748 2749 529 2750 0 2747 2748 2749 529 -2751 0 2747 2748 2749 529 2752 0 c -1-1 --> -2 c ( b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ b^{1, 529}_0 ∧ -p_529) -> ( b^{1, 530}_2 ∧ b^{1, 530}_1 ∧ -b^{1, 530}_0) c in CNF: c -b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ p_529 ∨ b^{1, 530}_2 c -b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ p_529 ∨ b^{1, 530}_1 c -b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ p_529 ∨ -b^{1, 530}_0 c in DIMACS: -2747 2748 -2749 529 2750 0 -2747 2748 -2749 529 2751 0 -2747 2748 -2749 529 -2752 0 c -2-1 --> break c ( b^{1, 529}_2 ∧ b^{1, 529}_1 ∧ -b^{1, 529}_0 ∧ -p_529) -> break c in CNF: c -b^{1, 529}_2 ∨ -b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ p_529 ∨ break c in DIMACS: -2747 -2748 2749 529 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 529}_2 ∧ -b^{1, 529}_1 ∧ -b^{1, 529}_0 ∧ true) c in CNF: c -b^{1, 529}_2 ∨ b^{1, 529}_1 ∨ b^{1, 529}_0 ∨ false c in DIMACS: -2747 2748 2749 0 c 3 does not represent an automaton state. c -(-b^{1, 529}_2 ∧ b^{1, 529}_1 ∧ b^{1, 529}_0 ∧ true) c in CNF: c b^{1, 529}_2 ∨ -b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ false c in DIMACS: 2747 -2748 -2749 0 c -3 does not represent an automaton state. c -( b^{1, 529}_2 ∧ b^{1, 529}_1 ∧ b^{1, 529}_0 ∧ true) c in CNF: c -b^{1, 529}_2 ∨ -b^{1, 529}_1 ∨ -b^{1, 529}_0 ∨ false c in DIMACS: -2747 -2748 -2749 0 c i = 530 c -2+1 --> -1 c ( b^{1, 530}_2 ∧ b^{1, 530}_1 ∧ -b^{1, 530}_0 ∧ p_530) -> ( b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ b^{1, 531}_0) c in CNF: c -b^{1, 530}_2 ∨ -b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ -p_530 ∨ b^{1, 531}_2 c -b^{1, 530}_2 ∨ -b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ -p_530 ∨ -b^{1, 531}_1 c -b^{1, 530}_2 ∨ -b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ -p_530 ∨ b^{1, 531}_0 c in DIMACS: -2750 -2751 2752 -530 2753 0 -2750 -2751 2752 -530 -2754 0 -2750 -2751 2752 -530 2755 0 c -1+1 --> 0 c ( b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ b^{1, 530}_0 ∧ p_530) -> (-b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ -b^{1, 531}_0) c in CNF: c -b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ -p_530 ∨ -b^{1, 531}_2 c -b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ -p_530 ∨ -b^{1, 531}_1 c -b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ -p_530 ∨ -b^{1, 531}_0 c in DIMACS: -2750 2751 -2752 -530 -2753 0 -2750 2751 -2752 -530 -2754 0 -2750 2751 -2752 -530 -2755 0 c 0+1 --> 1 c (-b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ -b^{1, 530}_0 ∧ p_530) -> (-b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ b^{1, 531}_0) c in CNF: c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ -p_530 ∨ -b^{1, 531}_2 c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ -p_530 ∨ -b^{1, 531}_1 c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ -p_530 ∨ b^{1, 531}_0 c in DIMACS: 2750 2751 2752 -530 -2753 0 2750 2751 2752 -530 -2754 0 2750 2751 2752 -530 2755 0 c 1+1 --> 2 c (-b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ b^{1, 530}_0 ∧ p_530) -> (-b^{1, 531}_2 ∧ b^{1, 531}_1 ∧ -b^{1, 531}_0) c in CNF: c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ -p_530 ∨ -b^{1, 531}_2 c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ -p_530 ∨ b^{1, 531}_1 c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ -p_530 ∨ -b^{1, 531}_0 c in DIMACS: 2750 2751 -2752 -530 -2753 0 2750 2751 -2752 -530 2754 0 2750 2751 -2752 -530 -2755 0 c 2+1 --> break c (-b^{1, 530}_2 ∧ b^{1, 530}_1 ∧ -b^{1, 530}_0 ∧ p_530) -> break c in CNF: c b^{1, 530}_2 ∨ -b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ -p_530 ∨ break c in DIMACS: 2750 -2751 2752 -530 1162 0 c 2-1 --> 1 c (-b^{1, 530}_2 ∧ b^{1, 530}_1 ∧ -b^{1, 530}_0 ∧ -p_530) -> (-b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ b^{1, 531}_0) c in CNF: c b^{1, 530}_2 ∨ -b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ p_530 ∨ -b^{1, 531}_2 c b^{1, 530}_2 ∨ -b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ p_530 ∨ -b^{1, 531}_1 c b^{1, 530}_2 ∨ -b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ p_530 ∨ b^{1, 531}_0 c in DIMACS: 2750 -2751 2752 530 -2753 0 2750 -2751 2752 530 -2754 0 2750 -2751 2752 530 2755 0 c 1-1 --> 0 c (-b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ b^{1, 530}_0 ∧ -p_530) -> (-b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ -b^{1, 531}_0) c in CNF: c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ p_530 ∨ -b^{1, 531}_2 c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ p_530 ∨ -b^{1, 531}_1 c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ p_530 ∨ -b^{1, 531}_0 c in DIMACS: 2750 2751 -2752 530 -2753 0 2750 2751 -2752 530 -2754 0 2750 2751 -2752 530 -2755 0 c 0-1 --> -1 c (-b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ -b^{1, 530}_0 ∧ -p_530) -> ( b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ b^{1, 531}_0) c in CNF: c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ p_530 ∨ b^{1, 531}_2 c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ p_530 ∨ -b^{1, 531}_1 c b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ p_530 ∨ b^{1, 531}_0 c in DIMACS: 2750 2751 2752 530 2753 0 2750 2751 2752 530 -2754 0 2750 2751 2752 530 2755 0 c -1-1 --> -2 c ( b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ b^{1, 530}_0 ∧ -p_530) -> ( b^{1, 531}_2 ∧ b^{1, 531}_1 ∧ -b^{1, 531}_0) c in CNF: c -b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ p_530 ∨ b^{1, 531}_2 c -b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ p_530 ∨ b^{1, 531}_1 c -b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ p_530 ∨ -b^{1, 531}_0 c in DIMACS: -2750 2751 -2752 530 2753 0 -2750 2751 -2752 530 2754 0 -2750 2751 -2752 530 -2755 0 c -2-1 --> break c ( b^{1, 530}_2 ∧ b^{1, 530}_1 ∧ -b^{1, 530}_0 ∧ -p_530) -> break c in CNF: c -b^{1, 530}_2 ∨ -b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ p_530 ∨ break c in DIMACS: -2750 -2751 2752 530 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 530}_2 ∧ -b^{1, 530}_1 ∧ -b^{1, 530}_0 ∧ true) c in CNF: c -b^{1, 530}_2 ∨ b^{1, 530}_1 ∨ b^{1, 530}_0 ∨ false c in DIMACS: -2750 2751 2752 0 c 3 does not represent an automaton state. c -(-b^{1, 530}_2 ∧ b^{1, 530}_1 ∧ b^{1, 530}_0 ∧ true) c in CNF: c b^{1, 530}_2 ∨ -b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ false c in DIMACS: 2750 -2751 -2752 0 c -3 does not represent an automaton state. c -( b^{1, 530}_2 ∧ b^{1, 530}_1 ∧ b^{1, 530}_0 ∧ true) c in CNF: c -b^{1, 530}_2 ∨ -b^{1, 530}_1 ∨ -b^{1, 530}_0 ∨ false c in DIMACS: -2750 -2751 -2752 0 c i = 531 c -2+1 --> -1 c ( b^{1, 531}_2 ∧ b^{1, 531}_1 ∧ -b^{1, 531}_0 ∧ p_531) -> ( b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ b^{1, 532}_0) c in CNF: c -b^{1, 531}_2 ∨ -b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ -p_531 ∨ b^{1, 532}_2 c -b^{1, 531}_2 ∨ -b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ -p_531 ∨ -b^{1, 532}_1 c -b^{1, 531}_2 ∨ -b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ -p_531 ∨ b^{1, 532}_0 c in DIMACS: -2753 -2754 2755 -531 2756 0 -2753 -2754 2755 -531 -2757 0 -2753 -2754 2755 -531 2758 0 c -1+1 --> 0 c ( b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ b^{1, 531}_0 ∧ p_531) -> (-b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ -b^{1, 532}_0) c in CNF: c -b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ -p_531 ∨ -b^{1, 532}_2 c -b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ -p_531 ∨ -b^{1, 532}_1 c -b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ -p_531 ∨ -b^{1, 532}_0 c in DIMACS: -2753 2754 -2755 -531 -2756 0 -2753 2754 -2755 -531 -2757 0 -2753 2754 -2755 -531 -2758 0 c 0+1 --> 1 c (-b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ -b^{1, 531}_0 ∧ p_531) -> (-b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ b^{1, 532}_0) c in CNF: c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ -p_531 ∨ -b^{1, 532}_2 c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ -p_531 ∨ -b^{1, 532}_1 c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ -p_531 ∨ b^{1, 532}_0 c in DIMACS: 2753 2754 2755 -531 -2756 0 2753 2754 2755 -531 -2757 0 2753 2754 2755 -531 2758 0 c 1+1 --> 2 c (-b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ b^{1, 531}_0 ∧ p_531) -> (-b^{1, 532}_2 ∧ b^{1, 532}_1 ∧ -b^{1, 532}_0) c in CNF: c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ -p_531 ∨ -b^{1, 532}_2 c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ -p_531 ∨ b^{1, 532}_1 c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ -p_531 ∨ -b^{1, 532}_0 c in DIMACS: 2753 2754 -2755 -531 -2756 0 2753 2754 -2755 -531 2757 0 2753 2754 -2755 -531 -2758 0 c 2+1 --> break c (-b^{1, 531}_2 ∧ b^{1, 531}_1 ∧ -b^{1, 531}_0 ∧ p_531) -> break c in CNF: c b^{1, 531}_2 ∨ -b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ -p_531 ∨ break c in DIMACS: 2753 -2754 2755 -531 1162 0 c 2-1 --> 1 c (-b^{1, 531}_2 ∧ b^{1, 531}_1 ∧ -b^{1, 531}_0 ∧ -p_531) -> (-b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ b^{1, 532}_0) c in CNF: c b^{1, 531}_2 ∨ -b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ p_531 ∨ -b^{1, 532}_2 c b^{1, 531}_2 ∨ -b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ p_531 ∨ -b^{1, 532}_1 c b^{1, 531}_2 ∨ -b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ p_531 ∨ b^{1, 532}_0 c in DIMACS: 2753 -2754 2755 531 -2756 0 2753 -2754 2755 531 -2757 0 2753 -2754 2755 531 2758 0 c 1-1 --> 0 c (-b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ b^{1, 531}_0 ∧ -p_531) -> (-b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ -b^{1, 532}_0) c in CNF: c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ p_531 ∨ -b^{1, 532}_2 c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ p_531 ∨ -b^{1, 532}_1 c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ p_531 ∨ -b^{1, 532}_0 c in DIMACS: 2753 2754 -2755 531 -2756 0 2753 2754 -2755 531 -2757 0 2753 2754 -2755 531 -2758 0 c 0-1 --> -1 c (-b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ -b^{1, 531}_0 ∧ -p_531) -> ( b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ b^{1, 532}_0) c in CNF: c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ p_531 ∨ b^{1, 532}_2 c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ p_531 ∨ -b^{1, 532}_1 c b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ p_531 ∨ b^{1, 532}_0 c in DIMACS: 2753 2754 2755 531 2756 0 2753 2754 2755 531 -2757 0 2753 2754 2755 531 2758 0 c -1-1 --> -2 c ( b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ b^{1, 531}_0 ∧ -p_531) -> ( b^{1, 532}_2 ∧ b^{1, 532}_1 ∧ -b^{1, 532}_0) c in CNF: c -b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ p_531 ∨ b^{1, 532}_2 c -b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ p_531 ∨ b^{1, 532}_1 c -b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ p_531 ∨ -b^{1, 532}_0 c in DIMACS: -2753 2754 -2755 531 2756 0 -2753 2754 -2755 531 2757 0 -2753 2754 -2755 531 -2758 0 c -2-1 --> break c ( b^{1, 531}_2 ∧ b^{1, 531}_1 ∧ -b^{1, 531}_0 ∧ -p_531) -> break c in CNF: c -b^{1, 531}_2 ∨ -b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ p_531 ∨ break c in DIMACS: -2753 -2754 2755 531 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 531}_2 ∧ -b^{1, 531}_1 ∧ -b^{1, 531}_0 ∧ true) c in CNF: c -b^{1, 531}_2 ∨ b^{1, 531}_1 ∨ b^{1, 531}_0 ∨ false c in DIMACS: -2753 2754 2755 0 c 3 does not represent an automaton state. c -(-b^{1, 531}_2 ∧ b^{1, 531}_1 ∧ b^{1, 531}_0 ∧ true) c in CNF: c b^{1, 531}_2 ∨ -b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ false c in DIMACS: 2753 -2754 -2755 0 c -3 does not represent an automaton state. c -( b^{1, 531}_2 ∧ b^{1, 531}_1 ∧ b^{1, 531}_0 ∧ true) c in CNF: c -b^{1, 531}_2 ∨ -b^{1, 531}_1 ∨ -b^{1, 531}_0 ∨ false c in DIMACS: -2753 -2754 -2755 0 c i = 532 c -2+1 --> -1 c ( b^{1, 532}_2 ∧ b^{1, 532}_1 ∧ -b^{1, 532}_0 ∧ p_532) -> ( b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ b^{1, 533}_0) c in CNF: c -b^{1, 532}_2 ∨ -b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ -p_532 ∨ b^{1, 533}_2 c -b^{1, 532}_2 ∨ -b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ -p_532 ∨ -b^{1, 533}_1 c -b^{1, 532}_2 ∨ -b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ -p_532 ∨ b^{1, 533}_0 c in DIMACS: -2756 -2757 2758 -532 2759 0 -2756 -2757 2758 -532 -2760 0 -2756 -2757 2758 -532 2761 0 c -1+1 --> 0 c ( b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ b^{1, 532}_0 ∧ p_532) -> (-b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ -b^{1, 533}_0) c in CNF: c -b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ -p_532 ∨ -b^{1, 533}_2 c -b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ -p_532 ∨ -b^{1, 533}_1 c -b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ -p_532 ∨ -b^{1, 533}_0 c in DIMACS: -2756 2757 -2758 -532 -2759 0 -2756 2757 -2758 -532 -2760 0 -2756 2757 -2758 -532 -2761 0 c 0+1 --> 1 c (-b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ -b^{1, 532}_0 ∧ p_532) -> (-b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ b^{1, 533}_0) c in CNF: c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ -p_532 ∨ -b^{1, 533}_2 c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ -p_532 ∨ -b^{1, 533}_1 c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ -p_532 ∨ b^{1, 533}_0 c in DIMACS: 2756 2757 2758 -532 -2759 0 2756 2757 2758 -532 -2760 0 2756 2757 2758 -532 2761 0 c 1+1 --> 2 c (-b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ b^{1, 532}_0 ∧ p_532) -> (-b^{1, 533}_2 ∧ b^{1, 533}_1 ∧ -b^{1, 533}_0) c in CNF: c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ -p_532 ∨ -b^{1, 533}_2 c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ -p_532 ∨ b^{1, 533}_1 c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ -p_532 ∨ -b^{1, 533}_0 c in DIMACS: 2756 2757 -2758 -532 -2759 0 2756 2757 -2758 -532 2760 0 2756 2757 -2758 -532 -2761 0 c 2+1 --> break c (-b^{1, 532}_2 ∧ b^{1, 532}_1 ∧ -b^{1, 532}_0 ∧ p_532) -> break c in CNF: c b^{1, 532}_2 ∨ -b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ -p_532 ∨ break c in DIMACS: 2756 -2757 2758 -532 1162 0 c 2-1 --> 1 c (-b^{1, 532}_2 ∧ b^{1, 532}_1 ∧ -b^{1, 532}_0 ∧ -p_532) -> (-b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ b^{1, 533}_0) c in CNF: c b^{1, 532}_2 ∨ -b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ p_532 ∨ -b^{1, 533}_2 c b^{1, 532}_2 ∨ -b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ p_532 ∨ -b^{1, 533}_1 c b^{1, 532}_2 ∨ -b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ p_532 ∨ b^{1, 533}_0 c in DIMACS: 2756 -2757 2758 532 -2759 0 2756 -2757 2758 532 -2760 0 2756 -2757 2758 532 2761 0 c 1-1 --> 0 c (-b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ b^{1, 532}_0 ∧ -p_532) -> (-b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ -b^{1, 533}_0) c in CNF: c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ p_532 ∨ -b^{1, 533}_2 c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ p_532 ∨ -b^{1, 533}_1 c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ p_532 ∨ -b^{1, 533}_0 c in DIMACS: 2756 2757 -2758 532 -2759 0 2756 2757 -2758 532 -2760 0 2756 2757 -2758 532 -2761 0 c 0-1 --> -1 c (-b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ -b^{1, 532}_0 ∧ -p_532) -> ( b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ b^{1, 533}_0) c in CNF: c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ p_532 ∨ b^{1, 533}_2 c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ p_532 ∨ -b^{1, 533}_1 c b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ p_532 ∨ b^{1, 533}_0 c in DIMACS: 2756 2757 2758 532 2759 0 2756 2757 2758 532 -2760 0 2756 2757 2758 532 2761 0 c -1-1 --> -2 c ( b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ b^{1, 532}_0 ∧ -p_532) -> ( b^{1, 533}_2 ∧ b^{1, 533}_1 ∧ -b^{1, 533}_0) c in CNF: c -b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ p_532 ∨ b^{1, 533}_2 c -b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ p_532 ∨ b^{1, 533}_1 c -b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ p_532 ∨ -b^{1, 533}_0 c in DIMACS: -2756 2757 -2758 532 2759 0 -2756 2757 -2758 532 2760 0 -2756 2757 -2758 532 -2761 0 c -2-1 --> break c ( b^{1, 532}_2 ∧ b^{1, 532}_1 ∧ -b^{1, 532}_0 ∧ -p_532) -> break c in CNF: c -b^{1, 532}_2 ∨ -b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ p_532 ∨ break c in DIMACS: -2756 -2757 2758 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 532}_2 ∧ -b^{1, 532}_1 ∧ -b^{1, 532}_0 ∧ true) c in CNF: c -b^{1, 532}_2 ∨ b^{1, 532}_1 ∨ b^{1, 532}_0 ∨ false c in DIMACS: -2756 2757 2758 0 c 3 does not represent an automaton state. c -(-b^{1, 532}_2 ∧ b^{1, 532}_1 ∧ b^{1, 532}_0 ∧ true) c in CNF: c b^{1, 532}_2 ∨ -b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ false c in DIMACS: 2756 -2757 -2758 0 c -3 does not represent an automaton state. c -( b^{1, 532}_2 ∧ b^{1, 532}_1 ∧ b^{1, 532}_0 ∧ true) c in CNF: c -b^{1, 532}_2 ∨ -b^{1, 532}_1 ∨ -b^{1, 532}_0 ∨ false c in DIMACS: -2756 -2757 -2758 0 c i = 533 c -2+1 --> -1 c ( b^{1, 533}_2 ∧ b^{1, 533}_1 ∧ -b^{1, 533}_0 ∧ p_533) -> ( b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ b^{1, 534}_0) c in CNF: c -b^{1, 533}_2 ∨ -b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ -p_533 ∨ b^{1, 534}_2 c -b^{1, 533}_2 ∨ -b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ -p_533 ∨ -b^{1, 534}_1 c -b^{1, 533}_2 ∨ -b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ -p_533 ∨ b^{1, 534}_0 c in DIMACS: -2759 -2760 2761 -533 2762 0 -2759 -2760 2761 -533 -2763 0 -2759 -2760 2761 -533 2764 0 c -1+1 --> 0 c ( b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ b^{1, 533}_0 ∧ p_533) -> (-b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ -b^{1, 534}_0) c in CNF: c -b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ -p_533 ∨ -b^{1, 534}_2 c -b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ -p_533 ∨ -b^{1, 534}_1 c -b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ -p_533 ∨ -b^{1, 534}_0 c in DIMACS: -2759 2760 -2761 -533 -2762 0 -2759 2760 -2761 -533 -2763 0 -2759 2760 -2761 -533 -2764 0 c 0+1 --> 1 c (-b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ -b^{1, 533}_0 ∧ p_533) -> (-b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ b^{1, 534}_0) c in CNF: c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ -p_533 ∨ -b^{1, 534}_2 c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ -p_533 ∨ -b^{1, 534}_1 c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ -p_533 ∨ b^{1, 534}_0 c in DIMACS: 2759 2760 2761 -533 -2762 0 2759 2760 2761 -533 -2763 0 2759 2760 2761 -533 2764 0 c 1+1 --> 2 c (-b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ b^{1, 533}_0 ∧ p_533) -> (-b^{1, 534}_2 ∧ b^{1, 534}_1 ∧ -b^{1, 534}_0) c in CNF: c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ -p_533 ∨ -b^{1, 534}_2 c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ -p_533 ∨ b^{1, 534}_1 c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ -p_533 ∨ -b^{1, 534}_0 c in DIMACS: 2759 2760 -2761 -533 -2762 0 2759 2760 -2761 -533 2763 0 2759 2760 -2761 -533 -2764 0 c 2+1 --> break c (-b^{1, 533}_2 ∧ b^{1, 533}_1 ∧ -b^{1, 533}_0 ∧ p_533) -> break c in CNF: c b^{1, 533}_2 ∨ -b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ -p_533 ∨ break c in DIMACS: 2759 -2760 2761 -533 1162 0 c 2-1 --> 1 c (-b^{1, 533}_2 ∧ b^{1, 533}_1 ∧ -b^{1, 533}_0 ∧ -p_533) -> (-b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ b^{1, 534}_0) c in CNF: c b^{1, 533}_2 ∨ -b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ p_533 ∨ -b^{1, 534}_2 c b^{1, 533}_2 ∨ -b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ p_533 ∨ -b^{1, 534}_1 c b^{1, 533}_2 ∨ -b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ p_533 ∨ b^{1, 534}_0 c in DIMACS: 2759 -2760 2761 533 -2762 0 2759 -2760 2761 533 -2763 0 2759 -2760 2761 533 2764 0 c 1-1 --> 0 c (-b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ b^{1, 533}_0 ∧ -p_533) -> (-b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ -b^{1, 534}_0) c in CNF: c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ p_533 ∨ -b^{1, 534}_2 c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ p_533 ∨ -b^{1, 534}_1 c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ p_533 ∨ -b^{1, 534}_0 c in DIMACS: 2759 2760 -2761 533 -2762 0 2759 2760 -2761 533 -2763 0 2759 2760 -2761 533 -2764 0 c 0-1 --> -1 c (-b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ -b^{1, 533}_0 ∧ -p_533) -> ( b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ b^{1, 534}_0) c in CNF: c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ p_533 ∨ b^{1, 534}_2 c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ p_533 ∨ -b^{1, 534}_1 c b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ p_533 ∨ b^{1, 534}_0 c in DIMACS: 2759 2760 2761 533 2762 0 2759 2760 2761 533 -2763 0 2759 2760 2761 533 2764 0 c -1-1 --> -2 c ( b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ b^{1, 533}_0 ∧ -p_533) -> ( b^{1, 534}_2 ∧ b^{1, 534}_1 ∧ -b^{1, 534}_0) c in CNF: c -b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ p_533 ∨ b^{1, 534}_2 c -b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ p_533 ∨ b^{1, 534}_1 c -b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ p_533 ∨ -b^{1, 534}_0 c in DIMACS: -2759 2760 -2761 533 2762 0 -2759 2760 -2761 533 2763 0 -2759 2760 -2761 533 -2764 0 c -2-1 --> break c ( b^{1, 533}_2 ∧ b^{1, 533}_1 ∧ -b^{1, 533}_0 ∧ -p_533) -> break c in CNF: c -b^{1, 533}_2 ∨ -b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ p_533 ∨ break c in DIMACS: -2759 -2760 2761 533 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 533}_2 ∧ -b^{1, 533}_1 ∧ -b^{1, 533}_0 ∧ true) c in CNF: c -b^{1, 533}_2 ∨ b^{1, 533}_1 ∨ b^{1, 533}_0 ∨ false c in DIMACS: -2759 2760 2761 0 c 3 does not represent an automaton state. c -(-b^{1, 533}_2 ∧ b^{1, 533}_1 ∧ b^{1, 533}_0 ∧ true) c in CNF: c b^{1, 533}_2 ∨ -b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ false c in DIMACS: 2759 -2760 -2761 0 c -3 does not represent an automaton state. c -( b^{1, 533}_2 ∧ b^{1, 533}_1 ∧ b^{1, 533}_0 ∧ true) c in CNF: c -b^{1, 533}_2 ∨ -b^{1, 533}_1 ∨ -b^{1, 533}_0 ∨ false c in DIMACS: -2759 -2760 -2761 0 c i = 534 c -2+1 --> -1 c ( b^{1, 534}_2 ∧ b^{1, 534}_1 ∧ -b^{1, 534}_0 ∧ p_534) -> ( b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ b^{1, 535}_0) c in CNF: c -b^{1, 534}_2 ∨ -b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ -p_534 ∨ b^{1, 535}_2 c -b^{1, 534}_2 ∨ -b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ -p_534 ∨ -b^{1, 535}_1 c -b^{1, 534}_2 ∨ -b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ -p_534 ∨ b^{1, 535}_0 c in DIMACS: -2762 -2763 2764 -534 2765 0 -2762 -2763 2764 -534 -2766 0 -2762 -2763 2764 -534 2767 0 c -1+1 --> 0 c ( b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ b^{1, 534}_0 ∧ p_534) -> (-b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ -b^{1, 535}_0) c in CNF: c -b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ -p_534 ∨ -b^{1, 535}_2 c -b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ -p_534 ∨ -b^{1, 535}_1 c -b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ -p_534 ∨ -b^{1, 535}_0 c in DIMACS: -2762 2763 -2764 -534 -2765 0 -2762 2763 -2764 -534 -2766 0 -2762 2763 -2764 -534 -2767 0 c 0+1 --> 1 c (-b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ -b^{1, 534}_0 ∧ p_534) -> (-b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ b^{1, 535}_0) c in CNF: c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ -p_534 ∨ -b^{1, 535}_2 c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ -p_534 ∨ -b^{1, 535}_1 c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ -p_534 ∨ b^{1, 535}_0 c in DIMACS: 2762 2763 2764 -534 -2765 0 2762 2763 2764 -534 -2766 0 2762 2763 2764 -534 2767 0 c 1+1 --> 2 c (-b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ b^{1, 534}_0 ∧ p_534) -> (-b^{1, 535}_2 ∧ b^{1, 535}_1 ∧ -b^{1, 535}_0) c in CNF: c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ -p_534 ∨ -b^{1, 535}_2 c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ -p_534 ∨ b^{1, 535}_1 c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ -p_534 ∨ -b^{1, 535}_0 c in DIMACS: 2762 2763 -2764 -534 -2765 0 2762 2763 -2764 -534 2766 0 2762 2763 -2764 -534 -2767 0 c 2+1 --> break c (-b^{1, 534}_2 ∧ b^{1, 534}_1 ∧ -b^{1, 534}_0 ∧ p_534) -> break c in CNF: c b^{1, 534}_2 ∨ -b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ -p_534 ∨ break c in DIMACS: 2762 -2763 2764 -534 1162 0 c 2-1 --> 1 c (-b^{1, 534}_2 ∧ b^{1, 534}_1 ∧ -b^{1, 534}_0 ∧ -p_534) -> (-b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ b^{1, 535}_0) c in CNF: c b^{1, 534}_2 ∨ -b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ p_534 ∨ -b^{1, 535}_2 c b^{1, 534}_2 ∨ -b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ p_534 ∨ -b^{1, 535}_1 c b^{1, 534}_2 ∨ -b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ p_534 ∨ b^{1, 535}_0 c in DIMACS: 2762 -2763 2764 534 -2765 0 2762 -2763 2764 534 -2766 0 2762 -2763 2764 534 2767 0 c 1-1 --> 0 c (-b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ b^{1, 534}_0 ∧ -p_534) -> (-b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ -b^{1, 535}_0) c in CNF: c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ p_534 ∨ -b^{1, 535}_2 c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ p_534 ∨ -b^{1, 535}_1 c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ p_534 ∨ -b^{1, 535}_0 c in DIMACS: 2762 2763 -2764 534 -2765 0 2762 2763 -2764 534 -2766 0 2762 2763 -2764 534 -2767 0 c 0-1 --> -1 c (-b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ -b^{1, 534}_0 ∧ -p_534) -> ( b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ b^{1, 535}_0) c in CNF: c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ p_534 ∨ b^{1, 535}_2 c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ p_534 ∨ -b^{1, 535}_1 c b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ p_534 ∨ b^{1, 535}_0 c in DIMACS: 2762 2763 2764 534 2765 0 2762 2763 2764 534 -2766 0 2762 2763 2764 534 2767 0 c -1-1 --> -2 c ( b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ b^{1, 534}_0 ∧ -p_534) -> ( b^{1, 535}_2 ∧ b^{1, 535}_1 ∧ -b^{1, 535}_0) c in CNF: c -b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ p_534 ∨ b^{1, 535}_2 c -b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ p_534 ∨ b^{1, 535}_1 c -b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ p_534 ∨ -b^{1, 535}_0 c in DIMACS: -2762 2763 -2764 534 2765 0 -2762 2763 -2764 534 2766 0 -2762 2763 -2764 534 -2767 0 c -2-1 --> break c ( b^{1, 534}_2 ∧ b^{1, 534}_1 ∧ -b^{1, 534}_0 ∧ -p_534) -> break c in CNF: c -b^{1, 534}_2 ∨ -b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ p_534 ∨ break c in DIMACS: -2762 -2763 2764 534 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 534}_2 ∧ -b^{1, 534}_1 ∧ -b^{1, 534}_0 ∧ true) c in CNF: c -b^{1, 534}_2 ∨ b^{1, 534}_1 ∨ b^{1, 534}_0 ∨ false c in DIMACS: -2762 2763 2764 0 c 3 does not represent an automaton state. c -(-b^{1, 534}_2 ∧ b^{1, 534}_1 ∧ b^{1, 534}_0 ∧ true) c in CNF: c b^{1, 534}_2 ∨ -b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ false c in DIMACS: 2762 -2763 -2764 0 c -3 does not represent an automaton state. c -( b^{1, 534}_2 ∧ b^{1, 534}_1 ∧ b^{1, 534}_0 ∧ true) c in CNF: c -b^{1, 534}_2 ∨ -b^{1, 534}_1 ∨ -b^{1, 534}_0 ∨ false c in DIMACS: -2762 -2763 -2764 0 c i = 535 c -2+1 --> -1 c ( b^{1, 535}_2 ∧ b^{1, 535}_1 ∧ -b^{1, 535}_0 ∧ p_535) -> ( b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ b^{1, 536}_0) c in CNF: c -b^{1, 535}_2 ∨ -b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ -p_535 ∨ b^{1, 536}_2 c -b^{1, 535}_2 ∨ -b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ -p_535 ∨ -b^{1, 536}_1 c -b^{1, 535}_2 ∨ -b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ -p_535 ∨ b^{1, 536}_0 c in DIMACS: -2765 -2766 2767 -535 2768 0 -2765 -2766 2767 -535 -2769 0 -2765 -2766 2767 -535 2770 0 c -1+1 --> 0 c ( b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ b^{1, 535}_0 ∧ p_535) -> (-b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ -b^{1, 536}_0) c in CNF: c -b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ -p_535 ∨ -b^{1, 536}_2 c -b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ -p_535 ∨ -b^{1, 536}_1 c -b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ -p_535 ∨ -b^{1, 536}_0 c in DIMACS: -2765 2766 -2767 -535 -2768 0 -2765 2766 -2767 -535 -2769 0 -2765 2766 -2767 -535 -2770 0 c 0+1 --> 1 c (-b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ -b^{1, 535}_0 ∧ p_535) -> (-b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ b^{1, 536}_0) c in CNF: c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ -p_535 ∨ -b^{1, 536}_2 c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ -p_535 ∨ -b^{1, 536}_1 c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ -p_535 ∨ b^{1, 536}_0 c in DIMACS: 2765 2766 2767 -535 -2768 0 2765 2766 2767 -535 -2769 0 2765 2766 2767 -535 2770 0 c 1+1 --> 2 c (-b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ b^{1, 535}_0 ∧ p_535) -> (-b^{1, 536}_2 ∧ b^{1, 536}_1 ∧ -b^{1, 536}_0) c in CNF: c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ -p_535 ∨ -b^{1, 536}_2 c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ -p_535 ∨ b^{1, 536}_1 c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ -p_535 ∨ -b^{1, 536}_0 c in DIMACS: 2765 2766 -2767 -535 -2768 0 2765 2766 -2767 -535 2769 0 2765 2766 -2767 -535 -2770 0 c 2+1 --> break c (-b^{1, 535}_2 ∧ b^{1, 535}_1 ∧ -b^{1, 535}_0 ∧ p_535) -> break c in CNF: c b^{1, 535}_2 ∨ -b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ -p_535 ∨ break c in DIMACS: 2765 -2766 2767 -535 1162 0 c 2-1 --> 1 c (-b^{1, 535}_2 ∧ b^{1, 535}_1 ∧ -b^{1, 535}_0 ∧ -p_535) -> (-b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ b^{1, 536}_0) c in CNF: c b^{1, 535}_2 ∨ -b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ p_535 ∨ -b^{1, 536}_2 c b^{1, 535}_2 ∨ -b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ p_535 ∨ -b^{1, 536}_1 c b^{1, 535}_2 ∨ -b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ p_535 ∨ b^{1, 536}_0 c in DIMACS: 2765 -2766 2767 535 -2768 0 2765 -2766 2767 535 -2769 0 2765 -2766 2767 535 2770 0 c 1-1 --> 0 c (-b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ b^{1, 535}_0 ∧ -p_535) -> (-b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ -b^{1, 536}_0) c in CNF: c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ p_535 ∨ -b^{1, 536}_2 c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ p_535 ∨ -b^{1, 536}_1 c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ p_535 ∨ -b^{1, 536}_0 c in DIMACS: 2765 2766 -2767 535 -2768 0 2765 2766 -2767 535 -2769 0 2765 2766 -2767 535 -2770 0 c 0-1 --> -1 c (-b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ -b^{1, 535}_0 ∧ -p_535) -> ( b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ b^{1, 536}_0) c in CNF: c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ p_535 ∨ b^{1, 536}_2 c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ p_535 ∨ -b^{1, 536}_1 c b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ p_535 ∨ b^{1, 536}_0 c in DIMACS: 2765 2766 2767 535 2768 0 2765 2766 2767 535 -2769 0 2765 2766 2767 535 2770 0 c -1-1 --> -2 c ( b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ b^{1, 535}_0 ∧ -p_535) -> ( b^{1, 536}_2 ∧ b^{1, 536}_1 ∧ -b^{1, 536}_0) c in CNF: c -b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ p_535 ∨ b^{1, 536}_2 c -b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ p_535 ∨ b^{1, 536}_1 c -b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ p_535 ∨ -b^{1, 536}_0 c in DIMACS: -2765 2766 -2767 535 2768 0 -2765 2766 -2767 535 2769 0 -2765 2766 -2767 535 -2770 0 c -2-1 --> break c ( b^{1, 535}_2 ∧ b^{1, 535}_1 ∧ -b^{1, 535}_0 ∧ -p_535) -> break c in CNF: c -b^{1, 535}_2 ∨ -b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ p_535 ∨ break c in DIMACS: -2765 -2766 2767 535 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 535}_2 ∧ -b^{1, 535}_1 ∧ -b^{1, 535}_0 ∧ true) c in CNF: c -b^{1, 535}_2 ∨ b^{1, 535}_1 ∨ b^{1, 535}_0 ∨ false c in DIMACS: -2765 2766 2767 0 c 3 does not represent an automaton state. c -(-b^{1, 535}_2 ∧ b^{1, 535}_1 ∧ b^{1, 535}_0 ∧ true) c in CNF: c b^{1, 535}_2 ∨ -b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ false c in DIMACS: 2765 -2766 -2767 0 c -3 does not represent an automaton state. c -( b^{1, 535}_2 ∧ b^{1, 535}_1 ∧ b^{1, 535}_0 ∧ true) c in CNF: c -b^{1, 535}_2 ∨ -b^{1, 535}_1 ∨ -b^{1, 535}_0 ∨ false c in DIMACS: -2765 -2766 -2767 0 c i = 536 c -2+1 --> -1 c ( b^{1, 536}_2 ∧ b^{1, 536}_1 ∧ -b^{1, 536}_0 ∧ p_536) -> ( b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ b^{1, 537}_0) c in CNF: c -b^{1, 536}_2 ∨ -b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ -p_536 ∨ b^{1, 537}_2 c -b^{1, 536}_2 ∨ -b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ -p_536 ∨ -b^{1, 537}_1 c -b^{1, 536}_2 ∨ -b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ -p_536 ∨ b^{1, 537}_0 c in DIMACS: -2768 -2769 2770 -536 2771 0 -2768 -2769 2770 -536 -2772 0 -2768 -2769 2770 -536 2773 0 c -1+1 --> 0 c ( b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ b^{1, 536}_0 ∧ p_536) -> (-b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ -b^{1, 537}_0) c in CNF: c -b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ -p_536 ∨ -b^{1, 537}_2 c -b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ -p_536 ∨ -b^{1, 537}_1 c -b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ -p_536 ∨ -b^{1, 537}_0 c in DIMACS: -2768 2769 -2770 -536 -2771 0 -2768 2769 -2770 -536 -2772 0 -2768 2769 -2770 -536 -2773 0 c 0+1 --> 1 c (-b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ -b^{1, 536}_0 ∧ p_536) -> (-b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ b^{1, 537}_0) c in CNF: c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ -p_536 ∨ -b^{1, 537}_2 c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ -p_536 ∨ -b^{1, 537}_1 c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ -p_536 ∨ b^{1, 537}_0 c in DIMACS: 2768 2769 2770 -536 -2771 0 2768 2769 2770 -536 -2772 0 2768 2769 2770 -536 2773 0 c 1+1 --> 2 c (-b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ b^{1, 536}_0 ∧ p_536) -> (-b^{1, 537}_2 ∧ b^{1, 537}_1 ∧ -b^{1, 537}_0) c in CNF: c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ -p_536 ∨ -b^{1, 537}_2 c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ -p_536 ∨ b^{1, 537}_1 c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ -p_536 ∨ -b^{1, 537}_0 c in DIMACS: 2768 2769 -2770 -536 -2771 0 2768 2769 -2770 -536 2772 0 2768 2769 -2770 -536 -2773 0 c 2+1 --> break c (-b^{1, 536}_2 ∧ b^{1, 536}_1 ∧ -b^{1, 536}_0 ∧ p_536) -> break c in CNF: c b^{1, 536}_2 ∨ -b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ -p_536 ∨ break c in DIMACS: 2768 -2769 2770 -536 1162 0 c 2-1 --> 1 c (-b^{1, 536}_2 ∧ b^{1, 536}_1 ∧ -b^{1, 536}_0 ∧ -p_536) -> (-b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ b^{1, 537}_0) c in CNF: c b^{1, 536}_2 ∨ -b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ p_536 ∨ -b^{1, 537}_2 c b^{1, 536}_2 ∨ -b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ p_536 ∨ -b^{1, 537}_1 c b^{1, 536}_2 ∨ -b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ p_536 ∨ b^{1, 537}_0 c in DIMACS: 2768 -2769 2770 536 -2771 0 2768 -2769 2770 536 -2772 0 2768 -2769 2770 536 2773 0 c 1-1 --> 0 c (-b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ b^{1, 536}_0 ∧ -p_536) -> (-b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ -b^{1, 537}_0) c in CNF: c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ p_536 ∨ -b^{1, 537}_2 c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ p_536 ∨ -b^{1, 537}_1 c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ p_536 ∨ -b^{1, 537}_0 c in DIMACS: 2768 2769 -2770 536 -2771 0 2768 2769 -2770 536 -2772 0 2768 2769 -2770 536 -2773 0 c 0-1 --> -1 c (-b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ -b^{1, 536}_0 ∧ -p_536) -> ( b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ b^{1, 537}_0) c in CNF: c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ p_536 ∨ b^{1, 537}_2 c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ p_536 ∨ -b^{1, 537}_1 c b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ p_536 ∨ b^{1, 537}_0 c in DIMACS: 2768 2769 2770 536 2771 0 2768 2769 2770 536 -2772 0 2768 2769 2770 536 2773 0 c -1-1 --> -2 c ( b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ b^{1, 536}_0 ∧ -p_536) -> ( b^{1, 537}_2 ∧ b^{1, 537}_1 ∧ -b^{1, 537}_0) c in CNF: c -b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ p_536 ∨ b^{1, 537}_2 c -b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ p_536 ∨ b^{1, 537}_1 c -b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ p_536 ∨ -b^{1, 537}_0 c in DIMACS: -2768 2769 -2770 536 2771 0 -2768 2769 -2770 536 2772 0 -2768 2769 -2770 536 -2773 0 c -2-1 --> break c ( b^{1, 536}_2 ∧ b^{1, 536}_1 ∧ -b^{1, 536}_0 ∧ -p_536) -> break c in CNF: c -b^{1, 536}_2 ∨ -b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ p_536 ∨ break c in DIMACS: -2768 -2769 2770 536 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 536}_2 ∧ -b^{1, 536}_1 ∧ -b^{1, 536}_0 ∧ true) c in CNF: c -b^{1, 536}_2 ∨ b^{1, 536}_1 ∨ b^{1, 536}_0 ∨ false c in DIMACS: -2768 2769 2770 0 c 3 does not represent an automaton state. c -(-b^{1, 536}_2 ∧ b^{1, 536}_1 ∧ b^{1, 536}_0 ∧ true) c in CNF: c b^{1, 536}_2 ∨ -b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ false c in DIMACS: 2768 -2769 -2770 0 c -3 does not represent an automaton state. c -( b^{1, 536}_2 ∧ b^{1, 536}_1 ∧ b^{1, 536}_0 ∧ true) c in CNF: c -b^{1, 536}_2 ∨ -b^{1, 536}_1 ∨ -b^{1, 536}_0 ∨ false c in DIMACS: -2768 -2769 -2770 0 c i = 537 c -2+1 --> -1 c ( b^{1, 537}_2 ∧ b^{1, 537}_1 ∧ -b^{1, 537}_0 ∧ p_537) -> ( b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ b^{1, 538}_0) c in CNF: c -b^{1, 537}_2 ∨ -b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ -p_537 ∨ b^{1, 538}_2 c -b^{1, 537}_2 ∨ -b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ -p_537 ∨ -b^{1, 538}_1 c -b^{1, 537}_2 ∨ -b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ -p_537 ∨ b^{1, 538}_0 c in DIMACS: -2771 -2772 2773 -537 2774 0 -2771 -2772 2773 -537 -2775 0 -2771 -2772 2773 -537 2776 0 c -1+1 --> 0 c ( b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ b^{1, 537}_0 ∧ p_537) -> (-b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ -b^{1, 538}_0) c in CNF: c -b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ -p_537 ∨ -b^{1, 538}_2 c -b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ -p_537 ∨ -b^{1, 538}_1 c -b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ -p_537 ∨ -b^{1, 538}_0 c in DIMACS: -2771 2772 -2773 -537 -2774 0 -2771 2772 -2773 -537 -2775 0 -2771 2772 -2773 -537 -2776 0 c 0+1 --> 1 c (-b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ -b^{1, 537}_0 ∧ p_537) -> (-b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ b^{1, 538}_0) c in CNF: c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ -p_537 ∨ -b^{1, 538}_2 c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ -p_537 ∨ -b^{1, 538}_1 c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ -p_537 ∨ b^{1, 538}_0 c in DIMACS: 2771 2772 2773 -537 -2774 0 2771 2772 2773 -537 -2775 0 2771 2772 2773 -537 2776 0 c 1+1 --> 2 c (-b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ b^{1, 537}_0 ∧ p_537) -> (-b^{1, 538}_2 ∧ b^{1, 538}_1 ∧ -b^{1, 538}_0) c in CNF: c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ -p_537 ∨ -b^{1, 538}_2 c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ -p_537 ∨ b^{1, 538}_1 c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ -p_537 ∨ -b^{1, 538}_0 c in DIMACS: 2771 2772 -2773 -537 -2774 0 2771 2772 -2773 -537 2775 0 2771 2772 -2773 -537 -2776 0 c 2+1 --> break c (-b^{1, 537}_2 ∧ b^{1, 537}_1 ∧ -b^{1, 537}_0 ∧ p_537) -> break c in CNF: c b^{1, 537}_2 ∨ -b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ -p_537 ∨ break c in DIMACS: 2771 -2772 2773 -537 1162 0 c 2-1 --> 1 c (-b^{1, 537}_2 ∧ b^{1, 537}_1 ∧ -b^{1, 537}_0 ∧ -p_537) -> (-b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ b^{1, 538}_0) c in CNF: c b^{1, 537}_2 ∨ -b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ p_537 ∨ -b^{1, 538}_2 c b^{1, 537}_2 ∨ -b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ p_537 ∨ -b^{1, 538}_1 c b^{1, 537}_2 ∨ -b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ p_537 ∨ b^{1, 538}_0 c in DIMACS: 2771 -2772 2773 537 -2774 0 2771 -2772 2773 537 -2775 0 2771 -2772 2773 537 2776 0 c 1-1 --> 0 c (-b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ b^{1, 537}_0 ∧ -p_537) -> (-b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ -b^{1, 538}_0) c in CNF: c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ p_537 ∨ -b^{1, 538}_2 c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ p_537 ∨ -b^{1, 538}_1 c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ p_537 ∨ -b^{1, 538}_0 c in DIMACS: 2771 2772 -2773 537 -2774 0 2771 2772 -2773 537 -2775 0 2771 2772 -2773 537 -2776 0 c 0-1 --> -1 c (-b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ -b^{1, 537}_0 ∧ -p_537) -> ( b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ b^{1, 538}_0) c in CNF: c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ p_537 ∨ b^{1, 538}_2 c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ p_537 ∨ -b^{1, 538}_1 c b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ p_537 ∨ b^{1, 538}_0 c in DIMACS: 2771 2772 2773 537 2774 0 2771 2772 2773 537 -2775 0 2771 2772 2773 537 2776 0 c -1-1 --> -2 c ( b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ b^{1, 537}_0 ∧ -p_537) -> ( b^{1, 538}_2 ∧ b^{1, 538}_1 ∧ -b^{1, 538}_0) c in CNF: c -b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ p_537 ∨ b^{1, 538}_2 c -b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ p_537 ∨ b^{1, 538}_1 c -b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ p_537 ∨ -b^{1, 538}_0 c in DIMACS: -2771 2772 -2773 537 2774 0 -2771 2772 -2773 537 2775 0 -2771 2772 -2773 537 -2776 0 c -2-1 --> break c ( b^{1, 537}_2 ∧ b^{1, 537}_1 ∧ -b^{1, 537}_0 ∧ -p_537) -> break c in CNF: c -b^{1, 537}_2 ∨ -b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ p_537 ∨ break c in DIMACS: -2771 -2772 2773 537 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 537}_2 ∧ -b^{1, 537}_1 ∧ -b^{1, 537}_0 ∧ true) c in CNF: c -b^{1, 537}_2 ∨ b^{1, 537}_1 ∨ b^{1, 537}_0 ∨ false c in DIMACS: -2771 2772 2773 0 c 3 does not represent an automaton state. c -(-b^{1, 537}_2 ∧ b^{1, 537}_1 ∧ b^{1, 537}_0 ∧ true) c in CNF: c b^{1, 537}_2 ∨ -b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ false c in DIMACS: 2771 -2772 -2773 0 c -3 does not represent an automaton state. c -( b^{1, 537}_2 ∧ b^{1, 537}_1 ∧ b^{1, 537}_0 ∧ true) c in CNF: c -b^{1, 537}_2 ∨ -b^{1, 537}_1 ∨ -b^{1, 537}_0 ∨ false c in DIMACS: -2771 -2772 -2773 0 c i = 538 c -2+1 --> -1 c ( b^{1, 538}_2 ∧ b^{1, 538}_1 ∧ -b^{1, 538}_0 ∧ p_538) -> ( b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ b^{1, 539}_0) c in CNF: c -b^{1, 538}_2 ∨ -b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ -p_538 ∨ b^{1, 539}_2 c -b^{1, 538}_2 ∨ -b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ -p_538 ∨ -b^{1, 539}_1 c -b^{1, 538}_2 ∨ -b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ -p_538 ∨ b^{1, 539}_0 c in DIMACS: -2774 -2775 2776 -538 2777 0 -2774 -2775 2776 -538 -2778 0 -2774 -2775 2776 -538 2779 0 c -1+1 --> 0 c ( b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ b^{1, 538}_0 ∧ p_538) -> (-b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ -b^{1, 539}_0) c in CNF: c -b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ -p_538 ∨ -b^{1, 539}_2 c -b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ -p_538 ∨ -b^{1, 539}_1 c -b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ -p_538 ∨ -b^{1, 539}_0 c in DIMACS: -2774 2775 -2776 -538 -2777 0 -2774 2775 -2776 -538 -2778 0 -2774 2775 -2776 -538 -2779 0 c 0+1 --> 1 c (-b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ -b^{1, 538}_0 ∧ p_538) -> (-b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ b^{1, 539}_0) c in CNF: c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ -p_538 ∨ -b^{1, 539}_2 c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ -p_538 ∨ -b^{1, 539}_1 c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ -p_538 ∨ b^{1, 539}_0 c in DIMACS: 2774 2775 2776 -538 -2777 0 2774 2775 2776 -538 -2778 0 2774 2775 2776 -538 2779 0 c 1+1 --> 2 c (-b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ b^{1, 538}_0 ∧ p_538) -> (-b^{1, 539}_2 ∧ b^{1, 539}_1 ∧ -b^{1, 539}_0) c in CNF: c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ -p_538 ∨ -b^{1, 539}_2 c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ -p_538 ∨ b^{1, 539}_1 c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ -p_538 ∨ -b^{1, 539}_0 c in DIMACS: 2774 2775 -2776 -538 -2777 0 2774 2775 -2776 -538 2778 0 2774 2775 -2776 -538 -2779 0 c 2+1 --> break c (-b^{1, 538}_2 ∧ b^{1, 538}_1 ∧ -b^{1, 538}_0 ∧ p_538) -> break c in CNF: c b^{1, 538}_2 ∨ -b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ -p_538 ∨ break c in DIMACS: 2774 -2775 2776 -538 1162 0 c 2-1 --> 1 c (-b^{1, 538}_2 ∧ b^{1, 538}_1 ∧ -b^{1, 538}_0 ∧ -p_538) -> (-b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ b^{1, 539}_0) c in CNF: c b^{1, 538}_2 ∨ -b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ p_538 ∨ -b^{1, 539}_2 c b^{1, 538}_2 ∨ -b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ p_538 ∨ -b^{1, 539}_1 c b^{1, 538}_2 ∨ -b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ p_538 ∨ b^{1, 539}_0 c in DIMACS: 2774 -2775 2776 538 -2777 0 2774 -2775 2776 538 -2778 0 2774 -2775 2776 538 2779 0 c 1-1 --> 0 c (-b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ b^{1, 538}_0 ∧ -p_538) -> (-b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ -b^{1, 539}_0) c in CNF: c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ p_538 ∨ -b^{1, 539}_2 c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ p_538 ∨ -b^{1, 539}_1 c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ p_538 ∨ -b^{1, 539}_0 c in DIMACS: 2774 2775 -2776 538 -2777 0 2774 2775 -2776 538 -2778 0 2774 2775 -2776 538 -2779 0 c 0-1 --> -1 c (-b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ -b^{1, 538}_0 ∧ -p_538) -> ( b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ b^{1, 539}_0) c in CNF: c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ p_538 ∨ b^{1, 539}_2 c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ p_538 ∨ -b^{1, 539}_1 c b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ p_538 ∨ b^{1, 539}_0 c in DIMACS: 2774 2775 2776 538 2777 0 2774 2775 2776 538 -2778 0 2774 2775 2776 538 2779 0 c -1-1 --> -2 c ( b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ b^{1, 538}_0 ∧ -p_538) -> ( b^{1, 539}_2 ∧ b^{1, 539}_1 ∧ -b^{1, 539}_0) c in CNF: c -b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ p_538 ∨ b^{1, 539}_2 c -b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ p_538 ∨ b^{1, 539}_1 c -b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ p_538 ∨ -b^{1, 539}_0 c in DIMACS: -2774 2775 -2776 538 2777 0 -2774 2775 -2776 538 2778 0 -2774 2775 -2776 538 -2779 0 c -2-1 --> break c ( b^{1, 538}_2 ∧ b^{1, 538}_1 ∧ -b^{1, 538}_0 ∧ -p_538) -> break c in CNF: c -b^{1, 538}_2 ∨ -b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ p_538 ∨ break c in DIMACS: -2774 -2775 2776 538 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 538}_2 ∧ -b^{1, 538}_1 ∧ -b^{1, 538}_0 ∧ true) c in CNF: c -b^{1, 538}_2 ∨ b^{1, 538}_1 ∨ b^{1, 538}_0 ∨ false c in DIMACS: -2774 2775 2776 0 c 3 does not represent an automaton state. c -(-b^{1, 538}_2 ∧ b^{1, 538}_1 ∧ b^{1, 538}_0 ∧ true) c in CNF: c b^{1, 538}_2 ∨ -b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ false c in DIMACS: 2774 -2775 -2776 0 c -3 does not represent an automaton state. c -( b^{1, 538}_2 ∧ b^{1, 538}_1 ∧ b^{1, 538}_0 ∧ true) c in CNF: c -b^{1, 538}_2 ∨ -b^{1, 538}_1 ∨ -b^{1, 538}_0 ∨ false c in DIMACS: -2774 -2775 -2776 0 c i = 539 c -2+1 --> -1 c ( b^{1, 539}_2 ∧ b^{1, 539}_1 ∧ -b^{1, 539}_0 ∧ p_539) -> ( b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ b^{1, 540}_0) c in CNF: c -b^{1, 539}_2 ∨ -b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ -p_539 ∨ b^{1, 540}_2 c -b^{1, 539}_2 ∨ -b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ -p_539 ∨ -b^{1, 540}_1 c -b^{1, 539}_2 ∨ -b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ -p_539 ∨ b^{1, 540}_0 c in DIMACS: -2777 -2778 2779 -539 2780 0 -2777 -2778 2779 -539 -2781 0 -2777 -2778 2779 -539 2782 0 c -1+1 --> 0 c ( b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ b^{1, 539}_0 ∧ p_539) -> (-b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ -b^{1, 540}_0) c in CNF: c -b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ -p_539 ∨ -b^{1, 540}_2 c -b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ -p_539 ∨ -b^{1, 540}_1 c -b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ -p_539 ∨ -b^{1, 540}_0 c in DIMACS: -2777 2778 -2779 -539 -2780 0 -2777 2778 -2779 -539 -2781 0 -2777 2778 -2779 -539 -2782 0 c 0+1 --> 1 c (-b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ -b^{1, 539}_0 ∧ p_539) -> (-b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ b^{1, 540}_0) c in CNF: c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ -p_539 ∨ -b^{1, 540}_2 c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ -p_539 ∨ -b^{1, 540}_1 c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ -p_539 ∨ b^{1, 540}_0 c in DIMACS: 2777 2778 2779 -539 -2780 0 2777 2778 2779 -539 -2781 0 2777 2778 2779 -539 2782 0 c 1+1 --> 2 c (-b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ b^{1, 539}_0 ∧ p_539) -> (-b^{1, 540}_2 ∧ b^{1, 540}_1 ∧ -b^{1, 540}_0) c in CNF: c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ -p_539 ∨ -b^{1, 540}_2 c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ -p_539 ∨ b^{1, 540}_1 c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ -p_539 ∨ -b^{1, 540}_0 c in DIMACS: 2777 2778 -2779 -539 -2780 0 2777 2778 -2779 -539 2781 0 2777 2778 -2779 -539 -2782 0 c 2+1 --> break c (-b^{1, 539}_2 ∧ b^{1, 539}_1 ∧ -b^{1, 539}_0 ∧ p_539) -> break c in CNF: c b^{1, 539}_2 ∨ -b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ -p_539 ∨ break c in DIMACS: 2777 -2778 2779 -539 1162 0 c 2-1 --> 1 c (-b^{1, 539}_2 ∧ b^{1, 539}_1 ∧ -b^{1, 539}_0 ∧ -p_539) -> (-b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ b^{1, 540}_0) c in CNF: c b^{1, 539}_2 ∨ -b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ p_539 ∨ -b^{1, 540}_2 c b^{1, 539}_2 ∨ -b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ p_539 ∨ -b^{1, 540}_1 c b^{1, 539}_2 ∨ -b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ p_539 ∨ b^{1, 540}_0 c in DIMACS: 2777 -2778 2779 539 -2780 0 2777 -2778 2779 539 -2781 0 2777 -2778 2779 539 2782 0 c 1-1 --> 0 c (-b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ b^{1, 539}_0 ∧ -p_539) -> (-b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ -b^{1, 540}_0) c in CNF: c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ p_539 ∨ -b^{1, 540}_2 c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ p_539 ∨ -b^{1, 540}_1 c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ p_539 ∨ -b^{1, 540}_0 c in DIMACS: 2777 2778 -2779 539 -2780 0 2777 2778 -2779 539 -2781 0 2777 2778 -2779 539 -2782 0 c 0-1 --> -1 c (-b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ -b^{1, 539}_0 ∧ -p_539) -> ( b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ b^{1, 540}_0) c in CNF: c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ p_539 ∨ b^{1, 540}_2 c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ p_539 ∨ -b^{1, 540}_1 c b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ p_539 ∨ b^{1, 540}_0 c in DIMACS: 2777 2778 2779 539 2780 0 2777 2778 2779 539 -2781 0 2777 2778 2779 539 2782 0 c -1-1 --> -2 c ( b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ b^{1, 539}_0 ∧ -p_539) -> ( b^{1, 540}_2 ∧ b^{1, 540}_1 ∧ -b^{1, 540}_0) c in CNF: c -b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ p_539 ∨ b^{1, 540}_2 c -b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ p_539 ∨ b^{1, 540}_1 c -b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ p_539 ∨ -b^{1, 540}_0 c in DIMACS: -2777 2778 -2779 539 2780 0 -2777 2778 -2779 539 2781 0 -2777 2778 -2779 539 -2782 0 c -2-1 --> break c ( b^{1, 539}_2 ∧ b^{1, 539}_1 ∧ -b^{1, 539}_0 ∧ -p_539) -> break c in CNF: c -b^{1, 539}_2 ∨ -b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ p_539 ∨ break c in DIMACS: -2777 -2778 2779 539 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 539}_2 ∧ -b^{1, 539}_1 ∧ -b^{1, 539}_0 ∧ true) c in CNF: c -b^{1, 539}_2 ∨ b^{1, 539}_1 ∨ b^{1, 539}_0 ∨ false c in DIMACS: -2777 2778 2779 0 c 3 does not represent an automaton state. c -(-b^{1, 539}_2 ∧ b^{1, 539}_1 ∧ b^{1, 539}_0 ∧ true) c in CNF: c b^{1, 539}_2 ∨ -b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ false c in DIMACS: 2777 -2778 -2779 0 c -3 does not represent an automaton state. c -( b^{1, 539}_2 ∧ b^{1, 539}_1 ∧ b^{1, 539}_0 ∧ true) c in CNF: c -b^{1, 539}_2 ∨ -b^{1, 539}_1 ∨ -b^{1, 539}_0 ∨ false c in DIMACS: -2777 -2778 -2779 0 c i = 540 c -2+1 --> -1 c ( b^{1, 540}_2 ∧ b^{1, 540}_1 ∧ -b^{1, 540}_0 ∧ p_540) -> ( b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ b^{1, 541}_0) c in CNF: c -b^{1, 540}_2 ∨ -b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ -p_540 ∨ b^{1, 541}_2 c -b^{1, 540}_2 ∨ -b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ -p_540 ∨ -b^{1, 541}_1 c -b^{1, 540}_2 ∨ -b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ -p_540 ∨ b^{1, 541}_0 c in DIMACS: -2780 -2781 2782 -540 2783 0 -2780 -2781 2782 -540 -2784 0 -2780 -2781 2782 -540 2785 0 c -1+1 --> 0 c ( b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ b^{1, 540}_0 ∧ p_540) -> (-b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ -b^{1, 541}_0) c in CNF: c -b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ -p_540 ∨ -b^{1, 541}_2 c -b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ -p_540 ∨ -b^{1, 541}_1 c -b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ -p_540 ∨ -b^{1, 541}_0 c in DIMACS: -2780 2781 -2782 -540 -2783 0 -2780 2781 -2782 -540 -2784 0 -2780 2781 -2782 -540 -2785 0 c 0+1 --> 1 c (-b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ -b^{1, 540}_0 ∧ p_540) -> (-b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ b^{1, 541}_0) c in CNF: c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ -p_540 ∨ -b^{1, 541}_2 c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ -p_540 ∨ -b^{1, 541}_1 c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ -p_540 ∨ b^{1, 541}_0 c in DIMACS: 2780 2781 2782 -540 -2783 0 2780 2781 2782 -540 -2784 0 2780 2781 2782 -540 2785 0 c 1+1 --> 2 c (-b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ b^{1, 540}_0 ∧ p_540) -> (-b^{1, 541}_2 ∧ b^{1, 541}_1 ∧ -b^{1, 541}_0) c in CNF: c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ -p_540 ∨ -b^{1, 541}_2 c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ -p_540 ∨ b^{1, 541}_1 c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ -p_540 ∨ -b^{1, 541}_0 c in DIMACS: 2780 2781 -2782 -540 -2783 0 2780 2781 -2782 -540 2784 0 2780 2781 -2782 -540 -2785 0 c 2+1 --> break c (-b^{1, 540}_2 ∧ b^{1, 540}_1 ∧ -b^{1, 540}_0 ∧ p_540) -> break c in CNF: c b^{1, 540}_2 ∨ -b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ -p_540 ∨ break c in DIMACS: 2780 -2781 2782 -540 1162 0 c 2-1 --> 1 c (-b^{1, 540}_2 ∧ b^{1, 540}_1 ∧ -b^{1, 540}_0 ∧ -p_540) -> (-b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ b^{1, 541}_0) c in CNF: c b^{1, 540}_2 ∨ -b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ p_540 ∨ -b^{1, 541}_2 c b^{1, 540}_2 ∨ -b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ p_540 ∨ -b^{1, 541}_1 c b^{1, 540}_2 ∨ -b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ p_540 ∨ b^{1, 541}_0 c in DIMACS: 2780 -2781 2782 540 -2783 0 2780 -2781 2782 540 -2784 0 2780 -2781 2782 540 2785 0 c 1-1 --> 0 c (-b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ b^{1, 540}_0 ∧ -p_540) -> (-b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ -b^{1, 541}_0) c in CNF: c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ p_540 ∨ -b^{1, 541}_2 c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ p_540 ∨ -b^{1, 541}_1 c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ p_540 ∨ -b^{1, 541}_0 c in DIMACS: 2780 2781 -2782 540 -2783 0 2780 2781 -2782 540 -2784 0 2780 2781 -2782 540 -2785 0 c 0-1 --> -1 c (-b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ -b^{1, 540}_0 ∧ -p_540) -> ( b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ b^{1, 541}_0) c in CNF: c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ p_540 ∨ b^{1, 541}_2 c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ p_540 ∨ -b^{1, 541}_1 c b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ p_540 ∨ b^{1, 541}_0 c in DIMACS: 2780 2781 2782 540 2783 0 2780 2781 2782 540 -2784 0 2780 2781 2782 540 2785 0 c -1-1 --> -2 c ( b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ b^{1, 540}_0 ∧ -p_540) -> ( b^{1, 541}_2 ∧ b^{1, 541}_1 ∧ -b^{1, 541}_0) c in CNF: c -b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ p_540 ∨ b^{1, 541}_2 c -b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ p_540 ∨ b^{1, 541}_1 c -b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ p_540 ∨ -b^{1, 541}_0 c in DIMACS: -2780 2781 -2782 540 2783 0 -2780 2781 -2782 540 2784 0 -2780 2781 -2782 540 -2785 0 c -2-1 --> break c ( b^{1, 540}_2 ∧ b^{1, 540}_1 ∧ -b^{1, 540}_0 ∧ -p_540) -> break c in CNF: c -b^{1, 540}_2 ∨ -b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ p_540 ∨ break c in DIMACS: -2780 -2781 2782 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 540}_2 ∧ -b^{1, 540}_1 ∧ -b^{1, 540}_0 ∧ true) c in CNF: c -b^{1, 540}_2 ∨ b^{1, 540}_1 ∨ b^{1, 540}_0 ∨ false c in DIMACS: -2780 2781 2782 0 c 3 does not represent an automaton state. c -(-b^{1, 540}_2 ∧ b^{1, 540}_1 ∧ b^{1, 540}_0 ∧ true) c in CNF: c b^{1, 540}_2 ∨ -b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ false c in DIMACS: 2780 -2781 -2782 0 c -3 does not represent an automaton state. c -( b^{1, 540}_2 ∧ b^{1, 540}_1 ∧ b^{1, 540}_0 ∧ true) c in CNF: c -b^{1, 540}_2 ∨ -b^{1, 540}_1 ∨ -b^{1, 540}_0 ∨ false c in DIMACS: -2780 -2781 -2782 0 c i = 541 c -2+1 --> -1 c ( b^{1, 541}_2 ∧ b^{1, 541}_1 ∧ -b^{1, 541}_0 ∧ p_541) -> ( b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ b^{1, 542}_0) c in CNF: c -b^{1, 541}_2 ∨ -b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ -p_541 ∨ b^{1, 542}_2 c -b^{1, 541}_2 ∨ -b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ -p_541 ∨ -b^{1, 542}_1 c -b^{1, 541}_2 ∨ -b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ -p_541 ∨ b^{1, 542}_0 c in DIMACS: -2783 -2784 2785 -541 2786 0 -2783 -2784 2785 -541 -2787 0 -2783 -2784 2785 -541 2788 0 c -1+1 --> 0 c ( b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ b^{1, 541}_0 ∧ p_541) -> (-b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ -b^{1, 542}_0) c in CNF: c -b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ -p_541 ∨ -b^{1, 542}_2 c -b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ -p_541 ∨ -b^{1, 542}_1 c -b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ -p_541 ∨ -b^{1, 542}_0 c in DIMACS: -2783 2784 -2785 -541 -2786 0 -2783 2784 -2785 -541 -2787 0 -2783 2784 -2785 -541 -2788 0 c 0+1 --> 1 c (-b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ -b^{1, 541}_0 ∧ p_541) -> (-b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ b^{1, 542}_0) c in CNF: c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ -p_541 ∨ -b^{1, 542}_2 c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ -p_541 ∨ -b^{1, 542}_1 c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ -p_541 ∨ b^{1, 542}_0 c in DIMACS: 2783 2784 2785 -541 -2786 0 2783 2784 2785 -541 -2787 0 2783 2784 2785 -541 2788 0 c 1+1 --> 2 c (-b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ b^{1, 541}_0 ∧ p_541) -> (-b^{1, 542}_2 ∧ b^{1, 542}_1 ∧ -b^{1, 542}_0) c in CNF: c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ -p_541 ∨ -b^{1, 542}_2 c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ -p_541 ∨ b^{1, 542}_1 c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ -p_541 ∨ -b^{1, 542}_0 c in DIMACS: 2783 2784 -2785 -541 -2786 0 2783 2784 -2785 -541 2787 0 2783 2784 -2785 -541 -2788 0 c 2+1 --> break c (-b^{1, 541}_2 ∧ b^{1, 541}_1 ∧ -b^{1, 541}_0 ∧ p_541) -> break c in CNF: c b^{1, 541}_2 ∨ -b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ -p_541 ∨ break c in DIMACS: 2783 -2784 2785 -541 1162 0 c 2-1 --> 1 c (-b^{1, 541}_2 ∧ b^{1, 541}_1 ∧ -b^{1, 541}_0 ∧ -p_541) -> (-b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ b^{1, 542}_0) c in CNF: c b^{1, 541}_2 ∨ -b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ p_541 ∨ -b^{1, 542}_2 c b^{1, 541}_2 ∨ -b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ p_541 ∨ -b^{1, 542}_1 c b^{1, 541}_2 ∨ -b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ p_541 ∨ b^{1, 542}_0 c in DIMACS: 2783 -2784 2785 541 -2786 0 2783 -2784 2785 541 -2787 0 2783 -2784 2785 541 2788 0 c 1-1 --> 0 c (-b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ b^{1, 541}_0 ∧ -p_541) -> (-b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ -b^{1, 542}_0) c in CNF: c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ p_541 ∨ -b^{1, 542}_2 c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ p_541 ∨ -b^{1, 542}_1 c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ p_541 ∨ -b^{1, 542}_0 c in DIMACS: 2783 2784 -2785 541 -2786 0 2783 2784 -2785 541 -2787 0 2783 2784 -2785 541 -2788 0 c 0-1 --> -1 c (-b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ -b^{1, 541}_0 ∧ -p_541) -> ( b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ b^{1, 542}_0) c in CNF: c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ p_541 ∨ b^{1, 542}_2 c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ p_541 ∨ -b^{1, 542}_1 c b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ p_541 ∨ b^{1, 542}_0 c in DIMACS: 2783 2784 2785 541 2786 0 2783 2784 2785 541 -2787 0 2783 2784 2785 541 2788 0 c -1-1 --> -2 c ( b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ b^{1, 541}_0 ∧ -p_541) -> ( b^{1, 542}_2 ∧ b^{1, 542}_1 ∧ -b^{1, 542}_0) c in CNF: c -b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ p_541 ∨ b^{1, 542}_2 c -b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ p_541 ∨ b^{1, 542}_1 c -b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ p_541 ∨ -b^{1, 542}_0 c in DIMACS: -2783 2784 -2785 541 2786 0 -2783 2784 -2785 541 2787 0 -2783 2784 -2785 541 -2788 0 c -2-1 --> break c ( b^{1, 541}_2 ∧ b^{1, 541}_1 ∧ -b^{1, 541}_0 ∧ -p_541) -> break c in CNF: c -b^{1, 541}_2 ∨ -b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ p_541 ∨ break c in DIMACS: -2783 -2784 2785 541 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 541}_2 ∧ -b^{1, 541}_1 ∧ -b^{1, 541}_0 ∧ true) c in CNF: c -b^{1, 541}_2 ∨ b^{1, 541}_1 ∨ b^{1, 541}_0 ∨ false c in DIMACS: -2783 2784 2785 0 c 3 does not represent an automaton state. c -(-b^{1, 541}_2 ∧ b^{1, 541}_1 ∧ b^{1, 541}_0 ∧ true) c in CNF: c b^{1, 541}_2 ∨ -b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ false c in DIMACS: 2783 -2784 -2785 0 c -3 does not represent an automaton state. c -( b^{1, 541}_2 ∧ b^{1, 541}_1 ∧ b^{1, 541}_0 ∧ true) c in CNF: c -b^{1, 541}_2 ∨ -b^{1, 541}_1 ∨ -b^{1, 541}_0 ∨ false c in DIMACS: -2783 -2784 -2785 0 c i = 542 c -2+1 --> -1 c ( b^{1, 542}_2 ∧ b^{1, 542}_1 ∧ -b^{1, 542}_0 ∧ p_542) -> ( b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ b^{1, 543}_0) c in CNF: c -b^{1, 542}_2 ∨ -b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ -p_542 ∨ b^{1, 543}_2 c -b^{1, 542}_2 ∨ -b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ -p_542 ∨ -b^{1, 543}_1 c -b^{1, 542}_2 ∨ -b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ -p_542 ∨ b^{1, 543}_0 c in DIMACS: -2786 -2787 2788 -542 2789 0 -2786 -2787 2788 -542 -2790 0 -2786 -2787 2788 -542 2791 0 c -1+1 --> 0 c ( b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ b^{1, 542}_0 ∧ p_542) -> (-b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ -b^{1, 543}_0) c in CNF: c -b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ -p_542 ∨ -b^{1, 543}_2 c -b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ -p_542 ∨ -b^{1, 543}_1 c -b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ -p_542 ∨ -b^{1, 543}_0 c in DIMACS: -2786 2787 -2788 -542 -2789 0 -2786 2787 -2788 -542 -2790 0 -2786 2787 -2788 -542 -2791 0 c 0+1 --> 1 c (-b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ -b^{1, 542}_0 ∧ p_542) -> (-b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ b^{1, 543}_0) c in CNF: c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ -p_542 ∨ -b^{1, 543}_2 c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ -p_542 ∨ -b^{1, 543}_1 c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ -p_542 ∨ b^{1, 543}_0 c in DIMACS: 2786 2787 2788 -542 -2789 0 2786 2787 2788 -542 -2790 0 2786 2787 2788 -542 2791 0 c 1+1 --> 2 c (-b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ b^{1, 542}_0 ∧ p_542) -> (-b^{1, 543}_2 ∧ b^{1, 543}_1 ∧ -b^{1, 543}_0) c in CNF: c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ -p_542 ∨ -b^{1, 543}_2 c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ -p_542 ∨ b^{1, 543}_1 c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ -p_542 ∨ -b^{1, 543}_0 c in DIMACS: 2786 2787 -2788 -542 -2789 0 2786 2787 -2788 -542 2790 0 2786 2787 -2788 -542 -2791 0 c 2+1 --> break c (-b^{1, 542}_2 ∧ b^{1, 542}_1 ∧ -b^{1, 542}_0 ∧ p_542) -> break c in CNF: c b^{1, 542}_2 ∨ -b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ -p_542 ∨ break c in DIMACS: 2786 -2787 2788 -542 1162 0 c 2-1 --> 1 c (-b^{1, 542}_2 ∧ b^{1, 542}_1 ∧ -b^{1, 542}_0 ∧ -p_542) -> (-b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ b^{1, 543}_0) c in CNF: c b^{1, 542}_2 ∨ -b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ p_542 ∨ -b^{1, 543}_2 c b^{1, 542}_2 ∨ -b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ p_542 ∨ -b^{1, 543}_1 c b^{1, 542}_2 ∨ -b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ p_542 ∨ b^{1, 543}_0 c in DIMACS: 2786 -2787 2788 542 -2789 0 2786 -2787 2788 542 -2790 0 2786 -2787 2788 542 2791 0 c 1-1 --> 0 c (-b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ b^{1, 542}_0 ∧ -p_542) -> (-b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ -b^{1, 543}_0) c in CNF: c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ p_542 ∨ -b^{1, 543}_2 c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ p_542 ∨ -b^{1, 543}_1 c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ p_542 ∨ -b^{1, 543}_0 c in DIMACS: 2786 2787 -2788 542 -2789 0 2786 2787 -2788 542 -2790 0 2786 2787 -2788 542 -2791 0 c 0-1 --> -1 c (-b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ -b^{1, 542}_0 ∧ -p_542) -> ( b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ b^{1, 543}_0) c in CNF: c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ p_542 ∨ b^{1, 543}_2 c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ p_542 ∨ -b^{1, 543}_1 c b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ p_542 ∨ b^{1, 543}_0 c in DIMACS: 2786 2787 2788 542 2789 0 2786 2787 2788 542 -2790 0 2786 2787 2788 542 2791 0 c -1-1 --> -2 c ( b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ b^{1, 542}_0 ∧ -p_542) -> ( b^{1, 543}_2 ∧ b^{1, 543}_1 ∧ -b^{1, 543}_0) c in CNF: c -b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ p_542 ∨ b^{1, 543}_2 c -b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ p_542 ∨ b^{1, 543}_1 c -b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ p_542 ∨ -b^{1, 543}_0 c in DIMACS: -2786 2787 -2788 542 2789 0 -2786 2787 -2788 542 2790 0 -2786 2787 -2788 542 -2791 0 c -2-1 --> break c ( b^{1, 542}_2 ∧ b^{1, 542}_1 ∧ -b^{1, 542}_0 ∧ -p_542) -> break c in CNF: c -b^{1, 542}_2 ∨ -b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ p_542 ∨ break c in DIMACS: -2786 -2787 2788 542 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 542}_2 ∧ -b^{1, 542}_1 ∧ -b^{1, 542}_0 ∧ true) c in CNF: c -b^{1, 542}_2 ∨ b^{1, 542}_1 ∨ b^{1, 542}_0 ∨ false c in DIMACS: -2786 2787 2788 0 c 3 does not represent an automaton state. c -(-b^{1, 542}_2 ∧ b^{1, 542}_1 ∧ b^{1, 542}_0 ∧ true) c in CNF: c b^{1, 542}_2 ∨ -b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ false c in DIMACS: 2786 -2787 -2788 0 c -3 does not represent an automaton state. c -( b^{1, 542}_2 ∧ b^{1, 542}_1 ∧ b^{1, 542}_0 ∧ true) c in CNF: c -b^{1, 542}_2 ∨ -b^{1, 542}_1 ∨ -b^{1, 542}_0 ∨ false c in DIMACS: -2786 -2787 -2788 0 c i = 543 c -2+1 --> -1 c ( b^{1, 543}_2 ∧ b^{1, 543}_1 ∧ -b^{1, 543}_0 ∧ p_543) -> ( b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ b^{1, 544}_0) c in CNF: c -b^{1, 543}_2 ∨ -b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ -p_543 ∨ b^{1, 544}_2 c -b^{1, 543}_2 ∨ -b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ -p_543 ∨ -b^{1, 544}_1 c -b^{1, 543}_2 ∨ -b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ -p_543 ∨ b^{1, 544}_0 c in DIMACS: -2789 -2790 2791 -543 2792 0 -2789 -2790 2791 -543 -2793 0 -2789 -2790 2791 -543 2794 0 c -1+1 --> 0 c ( b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ b^{1, 543}_0 ∧ p_543) -> (-b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ -b^{1, 544}_0) c in CNF: c -b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ -p_543 ∨ -b^{1, 544}_2 c -b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ -p_543 ∨ -b^{1, 544}_1 c -b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ -p_543 ∨ -b^{1, 544}_0 c in DIMACS: -2789 2790 -2791 -543 -2792 0 -2789 2790 -2791 -543 -2793 0 -2789 2790 -2791 -543 -2794 0 c 0+1 --> 1 c (-b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ -b^{1, 543}_0 ∧ p_543) -> (-b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ b^{1, 544}_0) c in CNF: c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ -p_543 ∨ -b^{1, 544}_2 c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ -p_543 ∨ -b^{1, 544}_1 c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ -p_543 ∨ b^{1, 544}_0 c in DIMACS: 2789 2790 2791 -543 -2792 0 2789 2790 2791 -543 -2793 0 2789 2790 2791 -543 2794 0 c 1+1 --> 2 c (-b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ b^{1, 543}_0 ∧ p_543) -> (-b^{1, 544}_2 ∧ b^{1, 544}_1 ∧ -b^{1, 544}_0) c in CNF: c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ -p_543 ∨ -b^{1, 544}_2 c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ -p_543 ∨ b^{1, 544}_1 c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ -p_543 ∨ -b^{1, 544}_0 c in DIMACS: 2789 2790 -2791 -543 -2792 0 2789 2790 -2791 -543 2793 0 2789 2790 -2791 -543 -2794 0 c 2+1 --> break c (-b^{1, 543}_2 ∧ b^{1, 543}_1 ∧ -b^{1, 543}_0 ∧ p_543) -> break c in CNF: c b^{1, 543}_2 ∨ -b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ -p_543 ∨ break c in DIMACS: 2789 -2790 2791 -543 1162 0 c 2-1 --> 1 c (-b^{1, 543}_2 ∧ b^{1, 543}_1 ∧ -b^{1, 543}_0 ∧ -p_543) -> (-b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ b^{1, 544}_0) c in CNF: c b^{1, 543}_2 ∨ -b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ p_543 ∨ -b^{1, 544}_2 c b^{1, 543}_2 ∨ -b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ p_543 ∨ -b^{1, 544}_1 c b^{1, 543}_2 ∨ -b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ p_543 ∨ b^{1, 544}_0 c in DIMACS: 2789 -2790 2791 543 -2792 0 2789 -2790 2791 543 -2793 0 2789 -2790 2791 543 2794 0 c 1-1 --> 0 c (-b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ b^{1, 543}_0 ∧ -p_543) -> (-b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ -b^{1, 544}_0) c in CNF: c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ p_543 ∨ -b^{1, 544}_2 c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ p_543 ∨ -b^{1, 544}_1 c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ p_543 ∨ -b^{1, 544}_0 c in DIMACS: 2789 2790 -2791 543 -2792 0 2789 2790 -2791 543 -2793 0 2789 2790 -2791 543 -2794 0 c 0-1 --> -1 c (-b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ -b^{1, 543}_0 ∧ -p_543) -> ( b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ b^{1, 544}_0) c in CNF: c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ p_543 ∨ b^{1, 544}_2 c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ p_543 ∨ -b^{1, 544}_1 c b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ p_543 ∨ b^{1, 544}_0 c in DIMACS: 2789 2790 2791 543 2792 0 2789 2790 2791 543 -2793 0 2789 2790 2791 543 2794 0 c -1-1 --> -2 c ( b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ b^{1, 543}_0 ∧ -p_543) -> ( b^{1, 544}_2 ∧ b^{1, 544}_1 ∧ -b^{1, 544}_0) c in CNF: c -b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ p_543 ∨ b^{1, 544}_2 c -b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ p_543 ∨ b^{1, 544}_1 c -b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ p_543 ∨ -b^{1, 544}_0 c in DIMACS: -2789 2790 -2791 543 2792 0 -2789 2790 -2791 543 2793 0 -2789 2790 -2791 543 -2794 0 c -2-1 --> break c ( b^{1, 543}_2 ∧ b^{1, 543}_1 ∧ -b^{1, 543}_0 ∧ -p_543) -> break c in CNF: c -b^{1, 543}_2 ∨ -b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ p_543 ∨ break c in DIMACS: -2789 -2790 2791 543 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 543}_2 ∧ -b^{1, 543}_1 ∧ -b^{1, 543}_0 ∧ true) c in CNF: c -b^{1, 543}_2 ∨ b^{1, 543}_1 ∨ b^{1, 543}_0 ∨ false c in DIMACS: -2789 2790 2791 0 c 3 does not represent an automaton state. c -(-b^{1, 543}_2 ∧ b^{1, 543}_1 ∧ b^{1, 543}_0 ∧ true) c in CNF: c b^{1, 543}_2 ∨ -b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ false c in DIMACS: 2789 -2790 -2791 0 c -3 does not represent an automaton state. c -( b^{1, 543}_2 ∧ b^{1, 543}_1 ∧ b^{1, 543}_0 ∧ true) c in CNF: c -b^{1, 543}_2 ∨ -b^{1, 543}_1 ∨ -b^{1, 543}_0 ∨ false c in DIMACS: -2789 -2790 -2791 0 c i = 544 c -2+1 --> -1 c ( b^{1, 544}_2 ∧ b^{1, 544}_1 ∧ -b^{1, 544}_0 ∧ p_544) -> ( b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ b^{1, 545}_0) c in CNF: c -b^{1, 544}_2 ∨ -b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ -p_544 ∨ b^{1, 545}_2 c -b^{1, 544}_2 ∨ -b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ -p_544 ∨ -b^{1, 545}_1 c -b^{1, 544}_2 ∨ -b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ -p_544 ∨ b^{1, 545}_0 c in DIMACS: -2792 -2793 2794 -544 2795 0 -2792 -2793 2794 -544 -2796 0 -2792 -2793 2794 -544 2797 0 c -1+1 --> 0 c ( b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ b^{1, 544}_0 ∧ p_544) -> (-b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ -b^{1, 545}_0) c in CNF: c -b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ -p_544 ∨ -b^{1, 545}_2 c -b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ -p_544 ∨ -b^{1, 545}_1 c -b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ -p_544 ∨ -b^{1, 545}_0 c in DIMACS: -2792 2793 -2794 -544 -2795 0 -2792 2793 -2794 -544 -2796 0 -2792 2793 -2794 -544 -2797 0 c 0+1 --> 1 c (-b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ -b^{1, 544}_0 ∧ p_544) -> (-b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ b^{1, 545}_0) c in CNF: c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ -p_544 ∨ -b^{1, 545}_2 c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ -p_544 ∨ -b^{1, 545}_1 c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ -p_544 ∨ b^{1, 545}_0 c in DIMACS: 2792 2793 2794 -544 -2795 0 2792 2793 2794 -544 -2796 0 2792 2793 2794 -544 2797 0 c 1+1 --> 2 c (-b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ b^{1, 544}_0 ∧ p_544) -> (-b^{1, 545}_2 ∧ b^{1, 545}_1 ∧ -b^{1, 545}_0) c in CNF: c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ -p_544 ∨ -b^{1, 545}_2 c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ -p_544 ∨ b^{1, 545}_1 c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ -p_544 ∨ -b^{1, 545}_0 c in DIMACS: 2792 2793 -2794 -544 -2795 0 2792 2793 -2794 -544 2796 0 2792 2793 -2794 -544 -2797 0 c 2+1 --> break c (-b^{1, 544}_2 ∧ b^{1, 544}_1 ∧ -b^{1, 544}_0 ∧ p_544) -> break c in CNF: c b^{1, 544}_2 ∨ -b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ -p_544 ∨ break c in DIMACS: 2792 -2793 2794 -544 1162 0 c 2-1 --> 1 c (-b^{1, 544}_2 ∧ b^{1, 544}_1 ∧ -b^{1, 544}_0 ∧ -p_544) -> (-b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ b^{1, 545}_0) c in CNF: c b^{1, 544}_2 ∨ -b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ p_544 ∨ -b^{1, 545}_2 c b^{1, 544}_2 ∨ -b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ p_544 ∨ -b^{1, 545}_1 c b^{1, 544}_2 ∨ -b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ p_544 ∨ b^{1, 545}_0 c in DIMACS: 2792 -2793 2794 544 -2795 0 2792 -2793 2794 544 -2796 0 2792 -2793 2794 544 2797 0 c 1-1 --> 0 c (-b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ b^{1, 544}_0 ∧ -p_544) -> (-b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ -b^{1, 545}_0) c in CNF: c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ p_544 ∨ -b^{1, 545}_2 c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ p_544 ∨ -b^{1, 545}_1 c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ p_544 ∨ -b^{1, 545}_0 c in DIMACS: 2792 2793 -2794 544 -2795 0 2792 2793 -2794 544 -2796 0 2792 2793 -2794 544 -2797 0 c 0-1 --> -1 c (-b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ -b^{1, 544}_0 ∧ -p_544) -> ( b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ b^{1, 545}_0) c in CNF: c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ p_544 ∨ b^{1, 545}_2 c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ p_544 ∨ -b^{1, 545}_1 c b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ p_544 ∨ b^{1, 545}_0 c in DIMACS: 2792 2793 2794 544 2795 0 2792 2793 2794 544 -2796 0 2792 2793 2794 544 2797 0 c -1-1 --> -2 c ( b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ b^{1, 544}_0 ∧ -p_544) -> ( b^{1, 545}_2 ∧ b^{1, 545}_1 ∧ -b^{1, 545}_0) c in CNF: c -b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ p_544 ∨ b^{1, 545}_2 c -b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ p_544 ∨ b^{1, 545}_1 c -b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ p_544 ∨ -b^{1, 545}_0 c in DIMACS: -2792 2793 -2794 544 2795 0 -2792 2793 -2794 544 2796 0 -2792 2793 -2794 544 -2797 0 c -2-1 --> break c ( b^{1, 544}_2 ∧ b^{1, 544}_1 ∧ -b^{1, 544}_0 ∧ -p_544) -> break c in CNF: c -b^{1, 544}_2 ∨ -b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ p_544 ∨ break c in DIMACS: -2792 -2793 2794 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 544}_2 ∧ -b^{1, 544}_1 ∧ -b^{1, 544}_0 ∧ true) c in CNF: c -b^{1, 544}_2 ∨ b^{1, 544}_1 ∨ b^{1, 544}_0 ∨ false c in DIMACS: -2792 2793 2794 0 c 3 does not represent an automaton state. c -(-b^{1, 544}_2 ∧ b^{1, 544}_1 ∧ b^{1, 544}_0 ∧ true) c in CNF: c b^{1, 544}_2 ∨ -b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ false c in DIMACS: 2792 -2793 -2794 0 c -3 does not represent an automaton state. c -( b^{1, 544}_2 ∧ b^{1, 544}_1 ∧ b^{1, 544}_0 ∧ true) c in CNF: c -b^{1, 544}_2 ∨ -b^{1, 544}_1 ∨ -b^{1, 544}_0 ∨ false c in DIMACS: -2792 -2793 -2794 0 c i = 545 c -2+1 --> -1 c ( b^{1, 545}_2 ∧ b^{1, 545}_1 ∧ -b^{1, 545}_0 ∧ p_545) -> ( b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ b^{1, 546}_0) c in CNF: c -b^{1, 545}_2 ∨ -b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ -p_545 ∨ b^{1, 546}_2 c -b^{1, 545}_2 ∨ -b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ -p_545 ∨ -b^{1, 546}_1 c -b^{1, 545}_2 ∨ -b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ -p_545 ∨ b^{1, 546}_0 c in DIMACS: -2795 -2796 2797 -545 2798 0 -2795 -2796 2797 -545 -2799 0 -2795 -2796 2797 -545 2800 0 c -1+1 --> 0 c ( b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ b^{1, 545}_0 ∧ p_545) -> (-b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ -b^{1, 546}_0) c in CNF: c -b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ -p_545 ∨ -b^{1, 546}_2 c -b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ -p_545 ∨ -b^{1, 546}_1 c -b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ -p_545 ∨ -b^{1, 546}_0 c in DIMACS: -2795 2796 -2797 -545 -2798 0 -2795 2796 -2797 -545 -2799 0 -2795 2796 -2797 -545 -2800 0 c 0+1 --> 1 c (-b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ -b^{1, 545}_0 ∧ p_545) -> (-b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ b^{1, 546}_0) c in CNF: c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ -p_545 ∨ -b^{1, 546}_2 c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ -p_545 ∨ -b^{1, 546}_1 c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ -p_545 ∨ b^{1, 546}_0 c in DIMACS: 2795 2796 2797 -545 -2798 0 2795 2796 2797 -545 -2799 0 2795 2796 2797 -545 2800 0 c 1+1 --> 2 c (-b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ b^{1, 545}_0 ∧ p_545) -> (-b^{1, 546}_2 ∧ b^{1, 546}_1 ∧ -b^{1, 546}_0) c in CNF: c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ -p_545 ∨ -b^{1, 546}_2 c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ -p_545 ∨ b^{1, 546}_1 c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ -p_545 ∨ -b^{1, 546}_0 c in DIMACS: 2795 2796 -2797 -545 -2798 0 2795 2796 -2797 -545 2799 0 2795 2796 -2797 -545 -2800 0 c 2+1 --> break c (-b^{1, 545}_2 ∧ b^{1, 545}_1 ∧ -b^{1, 545}_0 ∧ p_545) -> break c in CNF: c b^{1, 545}_2 ∨ -b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ -p_545 ∨ break c in DIMACS: 2795 -2796 2797 -545 1162 0 c 2-1 --> 1 c (-b^{1, 545}_2 ∧ b^{1, 545}_1 ∧ -b^{1, 545}_0 ∧ -p_545) -> (-b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ b^{1, 546}_0) c in CNF: c b^{1, 545}_2 ∨ -b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ p_545 ∨ -b^{1, 546}_2 c b^{1, 545}_2 ∨ -b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ p_545 ∨ -b^{1, 546}_1 c b^{1, 545}_2 ∨ -b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ p_545 ∨ b^{1, 546}_0 c in DIMACS: 2795 -2796 2797 545 -2798 0 2795 -2796 2797 545 -2799 0 2795 -2796 2797 545 2800 0 c 1-1 --> 0 c (-b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ b^{1, 545}_0 ∧ -p_545) -> (-b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ -b^{1, 546}_0) c in CNF: c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ p_545 ∨ -b^{1, 546}_2 c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ p_545 ∨ -b^{1, 546}_1 c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ p_545 ∨ -b^{1, 546}_0 c in DIMACS: 2795 2796 -2797 545 -2798 0 2795 2796 -2797 545 -2799 0 2795 2796 -2797 545 -2800 0 c 0-1 --> -1 c (-b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ -b^{1, 545}_0 ∧ -p_545) -> ( b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ b^{1, 546}_0) c in CNF: c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ p_545 ∨ b^{1, 546}_2 c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ p_545 ∨ -b^{1, 546}_1 c b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ p_545 ∨ b^{1, 546}_0 c in DIMACS: 2795 2796 2797 545 2798 0 2795 2796 2797 545 -2799 0 2795 2796 2797 545 2800 0 c -1-1 --> -2 c ( b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ b^{1, 545}_0 ∧ -p_545) -> ( b^{1, 546}_2 ∧ b^{1, 546}_1 ∧ -b^{1, 546}_0) c in CNF: c -b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ p_545 ∨ b^{1, 546}_2 c -b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ p_545 ∨ b^{1, 546}_1 c -b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ p_545 ∨ -b^{1, 546}_0 c in DIMACS: -2795 2796 -2797 545 2798 0 -2795 2796 -2797 545 2799 0 -2795 2796 -2797 545 -2800 0 c -2-1 --> break c ( b^{1, 545}_2 ∧ b^{1, 545}_1 ∧ -b^{1, 545}_0 ∧ -p_545) -> break c in CNF: c -b^{1, 545}_2 ∨ -b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ p_545 ∨ break c in DIMACS: -2795 -2796 2797 545 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 545}_2 ∧ -b^{1, 545}_1 ∧ -b^{1, 545}_0 ∧ true) c in CNF: c -b^{1, 545}_2 ∨ b^{1, 545}_1 ∨ b^{1, 545}_0 ∨ false c in DIMACS: -2795 2796 2797 0 c 3 does not represent an automaton state. c -(-b^{1, 545}_2 ∧ b^{1, 545}_1 ∧ b^{1, 545}_0 ∧ true) c in CNF: c b^{1, 545}_2 ∨ -b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ false c in DIMACS: 2795 -2796 -2797 0 c -3 does not represent an automaton state. c -( b^{1, 545}_2 ∧ b^{1, 545}_1 ∧ b^{1, 545}_0 ∧ true) c in CNF: c -b^{1, 545}_2 ∨ -b^{1, 545}_1 ∨ -b^{1, 545}_0 ∨ false c in DIMACS: -2795 -2796 -2797 0 c i = 546 c -2+1 --> -1 c ( b^{1, 546}_2 ∧ b^{1, 546}_1 ∧ -b^{1, 546}_0 ∧ p_546) -> ( b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ b^{1, 547}_0) c in CNF: c -b^{1, 546}_2 ∨ -b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ -p_546 ∨ b^{1, 547}_2 c -b^{1, 546}_2 ∨ -b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ -p_546 ∨ -b^{1, 547}_1 c -b^{1, 546}_2 ∨ -b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ -p_546 ∨ b^{1, 547}_0 c in DIMACS: -2798 -2799 2800 -546 2801 0 -2798 -2799 2800 -546 -2802 0 -2798 -2799 2800 -546 2803 0 c -1+1 --> 0 c ( b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ b^{1, 546}_0 ∧ p_546) -> (-b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ -b^{1, 547}_0) c in CNF: c -b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ -p_546 ∨ -b^{1, 547}_2 c -b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ -p_546 ∨ -b^{1, 547}_1 c -b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ -p_546 ∨ -b^{1, 547}_0 c in DIMACS: -2798 2799 -2800 -546 -2801 0 -2798 2799 -2800 -546 -2802 0 -2798 2799 -2800 -546 -2803 0 c 0+1 --> 1 c (-b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ -b^{1, 546}_0 ∧ p_546) -> (-b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ b^{1, 547}_0) c in CNF: c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ -p_546 ∨ -b^{1, 547}_2 c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ -p_546 ∨ -b^{1, 547}_1 c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ -p_546 ∨ b^{1, 547}_0 c in DIMACS: 2798 2799 2800 -546 -2801 0 2798 2799 2800 -546 -2802 0 2798 2799 2800 -546 2803 0 c 1+1 --> 2 c (-b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ b^{1, 546}_0 ∧ p_546) -> (-b^{1, 547}_2 ∧ b^{1, 547}_1 ∧ -b^{1, 547}_0) c in CNF: c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ -p_546 ∨ -b^{1, 547}_2 c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ -p_546 ∨ b^{1, 547}_1 c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ -p_546 ∨ -b^{1, 547}_0 c in DIMACS: 2798 2799 -2800 -546 -2801 0 2798 2799 -2800 -546 2802 0 2798 2799 -2800 -546 -2803 0 c 2+1 --> break c (-b^{1, 546}_2 ∧ b^{1, 546}_1 ∧ -b^{1, 546}_0 ∧ p_546) -> break c in CNF: c b^{1, 546}_2 ∨ -b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ -p_546 ∨ break c in DIMACS: 2798 -2799 2800 -546 1162 0 c 2-1 --> 1 c (-b^{1, 546}_2 ∧ b^{1, 546}_1 ∧ -b^{1, 546}_0 ∧ -p_546) -> (-b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ b^{1, 547}_0) c in CNF: c b^{1, 546}_2 ∨ -b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ p_546 ∨ -b^{1, 547}_2 c b^{1, 546}_2 ∨ -b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ p_546 ∨ -b^{1, 547}_1 c b^{1, 546}_2 ∨ -b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ p_546 ∨ b^{1, 547}_0 c in DIMACS: 2798 -2799 2800 546 -2801 0 2798 -2799 2800 546 -2802 0 2798 -2799 2800 546 2803 0 c 1-1 --> 0 c (-b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ b^{1, 546}_0 ∧ -p_546) -> (-b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ -b^{1, 547}_0) c in CNF: c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ p_546 ∨ -b^{1, 547}_2 c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ p_546 ∨ -b^{1, 547}_1 c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ p_546 ∨ -b^{1, 547}_0 c in DIMACS: 2798 2799 -2800 546 -2801 0 2798 2799 -2800 546 -2802 0 2798 2799 -2800 546 -2803 0 c 0-1 --> -1 c (-b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ -b^{1, 546}_0 ∧ -p_546) -> ( b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ b^{1, 547}_0) c in CNF: c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ p_546 ∨ b^{1, 547}_2 c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ p_546 ∨ -b^{1, 547}_1 c b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ p_546 ∨ b^{1, 547}_0 c in DIMACS: 2798 2799 2800 546 2801 0 2798 2799 2800 546 -2802 0 2798 2799 2800 546 2803 0 c -1-1 --> -2 c ( b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ b^{1, 546}_0 ∧ -p_546) -> ( b^{1, 547}_2 ∧ b^{1, 547}_1 ∧ -b^{1, 547}_0) c in CNF: c -b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ p_546 ∨ b^{1, 547}_2 c -b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ p_546 ∨ b^{1, 547}_1 c -b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ p_546 ∨ -b^{1, 547}_0 c in DIMACS: -2798 2799 -2800 546 2801 0 -2798 2799 -2800 546 2802 0 -2798 2799 -2800 546 -2803 0 c -2-1 --> break c ( b^{1, 546}_2 ∧ b^{1, 546}_1 ∧ -b^{1, 546}_0 ∧ -p_546) -> break c in CNF: c -b^{1, 546}_2 ∨ -b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ p_546 ∨ break c in DIMACS: -2798 -2799 2800 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 546}_2 ∧ -b^{1, 546}_1 ∧ -b^{1, 546}_0 ∧ true) c in CNF: c -b^{1, 546}_2 ∨ b^{1, 546}_1 ∨ b^{1, 546}_0 ∨ false c in DIMACS: -2798 2799 2800 0 c 3 does not represent an automaton state. c -(-b^{1, 546}_2 ∧ b^{1, 546}_1 ∧ b^{1, 546}_0 ∧ true) c in CNF: c b^{1, 546}_2 ∨ -b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ false c in DIMACS: 2798 -2799 -2800 0 c -3 does not represent an automaton state. c -( b^{1, 546}_2 ∧ b^{1, 546}_1 ∧ b^{1, 546}_0 ∧ true) c in CNF: c -b^{1, 546}_2 ∨ -b^{1, 546}_1 ∨ -b^{1, 546}_0 ∨ false c in DIMACS: -2798 -2799 -2800 0 c i = 547 c -2+1 --> -1 c ( b^{1, 547}_2 ∧ b^{1, 547}_1 ∧ -b^{1, 547}_0 ∧ p_547) -> ( b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ b^{1, 548}_0) c in CNF: c -b^{1, 547}_2 ∨ -b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ -p_547 ∨ b^{1, 548}_2 c -b^{1, 547}_2 ∨ -b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ -p_547 ∨ -b^{1, 548}_1 c -b^{1, 547}_2 ∨ -b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ -p_547 ∨ b^{1, 548}_0 c in DIMACS: -2801 -2802 2803 -547 2804 0 -2801 -2802 2803 -547 -2805 0 -2801 -2802 2803 -547 2806 0 c -1+1 --> 0 c ( b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ b^{1, 547}_0 ∧ p_547) -> (-b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ -b^{1, 548}_0) c in CNF: c -b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ -p_547 ∨ -b^{1, 548}_2 c -b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ -p_547 ∨ -b^{1, 548}_1 c -b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ -p_547 ∨ -b^{1, 548}_0 c in DIMACS: -2801 2802 -2803 -547 -2804 0 -2801 2802 -2803 -547 -2805 0 -2801 2802 -2803 -547 -2806 0 c 0+1 --> 1 c (-b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ -b^{1, 547}_0 ∧ p_547) -> (-b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ b^{1, 548}_0) c in CNF: c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ -p_547 ∨ -b^{1, 548}_2 c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ -p_547 ∨ -b^{1, 548}_1 c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ -p_547 ∨ b^{1, 548}_0 c in DIMACS: 2801 2802 2803 -547 -2804 0 2801 2802 2803 -547 -2805 0 2801 2802 2803 -547 2806 0 c 1+1 --> 2 c (-b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ b^{1, 547}_0 ∧ p_547) -> (-b^{1, 548}_2 ∧ b^{1, 548}_1 ∧ -b^{1, 548}_0) c in CNF: c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ -p_547 ∨ -b^{1, 548}_2 c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ -p_547 ∨ b^{1, 548}_1 c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ -p_547 ∨ -b^{1, 548}_0 c in DIMACS: 2801 2802 -2803 -547 -2804 0 2801 2802 -2803 -547 2805 0 2801 2802 -2803 -547 -2806 0 c 2+1 --> break c (-b^{1, 547}_2 ∧ b^{1, 547}_1 ∧ -b^{1, 547}_0 ∧ p_547) -> break c in CNF: c b^{1, 547}_2 ∨ -b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ -p_547 ∨ break c in DIMACS: 2801 -2802 2803 -547 1162 0 c 2-1 --> 1 c (-b^{1, 547}_2 ∧ b^{1, 547}_1 ∧ -b^{1, 547}_0 ∧ -p_547) -> (-b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ b^{1, 548}_0) c in CNF: c b^{1, 547}_2 ∨ -b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ p_547 ∨ -b^{1, 548}_2 c b^{1, 547}_2 ∨ -b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ p_547 ∨ -b^{1, 548}_1 c b^{1, 547}_2 ∨ -b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ p_547 ∨ b^{1, 548}_0 c in DIMACS: 2801 -2802 2803 547 -2804 0 2801 -2802 2803 547 -2805 0 2801 -2802 2803 547 2806 0 c 1-1 --> 0 c (-b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ b^{1, 547}_0 ∧ -p_547) -> (-b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ -b^{1, 548}_0) c in CNF: c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ p_547 ∨ -b^{1, 548}_2 c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ p_547 ∨ -b^{1, 548}_1 c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ p_547 ∨ -b^{1, 548}_0 c in DIMACS: 2801 2802 -2803 547 -2804 0 2801 2802 -2803 547 -2805 0 2801 2802 -2803 547 -2806 0 c 0-1 --> -1 c (-b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ -b^{1, 547}_0 ∧ -p_547) -> ( b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ b^{1, 548}_0) c in CNF: c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ p_547 ∨ b^{1, 548}_2 c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ p_547 ∨ -b^{1, 548}_1 c b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ p_547 ∨ b^{1, 548}_0 c in DIMACS: 2801 2802 2803 547 2804 0 2801 2802 2803 547 -2805 0 2801 2802 2803 547 2806 0 c -1-1 --> -2 c ( b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ b^{1, 547}_0 ∧ -p_547) -> ( b^{1, 548}_2 ∧ b^{1, 548}_1 ∧ -b^{1, 548}_0) c in CNF: c -b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ p_547 ∨ b^{1, 548}_2 c -b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ p_547 ∨ b^{1, 548}_1 c -b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ p_547 ∨ -b^{1, 548}_0 c in DIMACS: -2801 2802 -2803 547 2804 0 -2801 2802 -2803 547 2805 0 -2801 2802 -2803 547 -2806 0 c -2-1 --> break c ( b^{1, 547}_2 ∧ b^{1, 547}_1 ∧ -b^{1, 547}_0 ∧ -p_547) -> break c in CNF: c -b^{1, 547}_2 ∨ -b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ p_547 ∨ break c in DIMACS: -2801 -2802 2803 547 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 547}_2 ∧ -b^{1, 547}_1 ∧ -b^{1, 547}_0 ∧ true) c in CNF: c -b^{1, 547}_2 ∨ b^{1, 547}_1 ∨ b^{1, 547}_0 ∨ false c in DIMACS: -2801 2802 2803 0 c 3 does not represent an automaton state. c -(-b^{1, 547}_2 ∧ b^{1, 547}_1 ∧ b^{1, 547}_0 ∧ true) c in CNF: c b^{1, 547}_2 ∨ -b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ false c in DIMACS: 2801 -2802 -2803 0 c -3 does not represent an automaton state. c -( b^{1, 547}_2 ∧ b^{1, 547}_1 ∧ b^{1, 547}_0 ∧ true) c in CNF: c -b^{1, 547}_2 ∨ -b^{1, 547}_1 ∨ -b^{1, 547}_0 ∨ false c in DIMACS: -2801 -2802 -2803 0 c i = 548 c -2+1 --> -1 c ( b^{1, 548}_2 ∧ b^{1, 548}_1 ∧ -b^{1, 548}_0 ∧ p_548) -> ( b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ b^{1, 549}_0) c in CNF: c -b^{1, 548}_2 ∨ -b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ -p_548 ∨ b^{1, 549}_2 c -b^{1, 548}_2 ∨ -b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ -p_548 ∨ -b^{1, 549}_1 c -b^{1, 548}_2 ∨ -b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ -p_548 ∨ b^{1, 549}_0 c in DIMACS: -2804 -2805 2806 -548 2807 0 -2804 -2805 2806 -548 -2808 0 -2804 -2805 2806 -548 2809 0 c -1+1 --> 0 c ( b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ b^{1, 548}_0 ∧ p_548) -> (-b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ -b^{1, 549}_0) c in CNF: c -b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ -p_548 ∨ -b^{1, 549}_2 c -b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ -p_548 ∨ -b^{1, 549}_1 c -b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ -p_548 ∨ -b^{1, 549}_0 c in DIMACS: -2804 2805 -2806 -548 -2807 0 -2804 2805 -2806 -548 -2808 0 -2804 2805 -2806 -548 -2809 0 c 0+1 --> 1 c (-b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ -b^{1, 548}_0 ∧ p_548) -> (-b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ b^{1, 549}_0) c in CNF: c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ -p_548 ∨ -b^{1, 549}_2 c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ -p_548 ∨ -b^{1, 549}_1 c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ -p_548 ∨ b^{1, 549}_0 c in DIMACS: 2804 2805 2806 -548 -2807 0 2804 2805 2806 -548 -2808 0 2804 2805 2806 -548 2809 0 c 1+1 --> 2 c (-b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ b^{1, 548}_0 ∧ p_548) -> (-b^{1, 549}_2 ∧ b^{1, 549}_1 ∧ -b^{1, 549}_0) c in CNF: c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ -p_548 ∨ -b^{1, 549}_2 c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ -p_548 ∨ b^{1, 549}_1 c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ -p_548 ∨ -b^{1, 549}_0 c in DIMACS: 2804 2805 -2806 -548 -2807 0 2804 2805 -2806 -548 2808 0 2804 2805 -2806 -548 -2809 0 c 2+1 --> break c (-b^{1, 548}_2 ∧ b^{1, 548}_1 ∧ -b^{1, 548}_0 ∧ p_548) -> break c in CNF: c b^{1, 548}_2 ∨ -b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ -p_548 ∨ break c in DIMACS: 2804 -2805 2806 -548 1162 0 c 2-1 --> 1 c (-b^{1, 548}_2 ∧ b^{1, 548}_1 ∧ -b^{1, 548}_0 ∧ -p_548) -> (-b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ b^{1, 549}_0) c in CNF: c b^{1, 548}_2 ∨ -b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ p_548 ∨ -b^{1, 549}_2 c b^{1, 548}_2 ∨ -b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ p_548 ∨ -b^{1, 549}_1 c b^{1, 548}_2 ∨ -b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ p_548 ∨ b^{1, 549}_0 c in DIMACS: 2804 -2805 2806 548 -2807 0 2804 -2805 2806 548 -2808 0 2804 -2805 2806 548 2809 0 c 1-1 --> 0 c (-b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ b^{1, 548}_0 ∧ -p_548) -> (-b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ -b^{1, 549}_0) c in CNF: c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ p_548 ∨ -b^{1, 549}_2 c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ p_548 ∨ -b^{1, 549}_1 c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ p_548 ∨ -b^{1, 549}_0 c in DIMACS: 2804 2805 -2806 548 -2807 0 2804 2805 -2806 548 -2808 0 2804 2805 -2806 548 -2809 0 c 0-1 --> -1 c (-b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ -b^{1, 548}_0 ∧ -p_548) -> ( b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ b^{1, 549}_0) c in CNF: c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ p_548 ∨ b^{1, 549}_2 c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ p_548 ∨ -b^{1, 549}_1 c b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ p_548 ∨ b^{1, 549}_0 c in DIMACS: 2804 2805 2806 548 2807 0 2804 2805 2806 548 -2808 0 2804 2805 2806 548 2809 0 c -1-1 --> -2 c ( b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ b^{1, 548}_0 ∧ -p_548) -> ( b^{1, 549}_2 ∧ b^{1, 549}_1 ∧ -b^{1, 549}_0) c in CNF: c -b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ p_548 ∨ b^{1, 549}_2 c -b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ p_548 ∨ b^{1, 549}_1 c -b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ p_548 ∨ -b^{1, 549}_0 c in DIMACS: -2804 2805 -2806 548 2807 0 -2804 2805 -2806 548 2808 0 -2804 2805 -2806 548 -2809 0 c -2-1 --> break c ( b^{1, 548}_2 ∧ b^{1, 548}_1 ∧ -b^{1, 548}_0 ∧ -p_548) -> break c in CNF: c -b^{1, 548}_2 ∨ -b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ p_548 ∨ break c in DIMACS: -2804 -2805 2806 548 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 548}_2 ∧ -b^{1, 548}_1 ∧ -b^{1, 548}_0 ∧ true) c in CNF: c -b^{1, 548}_2 ∨ b^{1, 548}_1 ∨ b^{1, 548}_0 ∨ false c in DIMACS: -2804 2805 2806 0 c 3 does not represent an automaton state. c -(-b^{1, 548}_2 ∧ b^{1, 548}_1 ∧ b^{1, 548}_0 ∧ true) c in CNF: c b^{1, 548}_2 ∨ -b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ false c in DIMACS: 2804 -2805 -2806 0 c -3 does not represent an automaton state. c -( b^{1, 548}_2 ∧ b^{1, 548}_1 ∧ b^{1, 548}_0 ∧ true) c in CNF: c -b^{1, 548}_2 ∨ -b^{1, 548}_1 ∨ -b^{1, 548}_0 ∨ false c in DIMACS: -2804 -2805 -2806 0 c i = 549 c -2+1 --> -1 c ( b^{1, 549}_2 ∧ b^{1, 549}_1 ∧ -b^{1, 549}_0 ∧ p_549) -> ( b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ b^{1, 550}_0) c in CNF: c -b^{1, 549}_2 ∨ -b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ -p_549 ∨ b^{1, 550}_2 c -b^{1, 549}_2 ∨ -b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ -p_549 ∨ -b^{1, 550}_1 c -b^{1, 549}_2 ∨ -b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ -p_549 ∨ b^{1, 550}_0 c in DIMACS: -2807 -2808 2809 -549 2810 0 -2807 -2808 2809 -549 -2811 0 -2807 -2808 2809 -549 2812 0 c -1+1 --> 0 c ( b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ b^{1, 549}_0 ∧ p_549) -> (-b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ -b^{1, 550}_0) c in CNF: c -b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ -p_549 ∨ -b^{1, 550}_2 c -b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ -p_549 ∨ -b^{1, 550}_1 c -b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ -p_549 ∨ -b^{1, 550}_0 c in DIMACS: -2807 2808 -2809 -549 -2810 0 -2807 2808 -2809 -549 -2811 0 -2807 2808 -2809 -549 -2812 0 c 0+1 --> 1 c (-b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ -b^{1, 549}_0 ∧ p_549) -> (-b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ b^{1, 550}_0) c in CNF: c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ -p_549 ∨ -b^{1, 550}_2 c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ -p_549 ∨ -b^{1, 550}_1 c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ -p_549 ∨ b^{1, 550}_0 c in DIMACS: 2807 2808 2809 -549 -2810 0 2807 2808 2809 -549 -2811 0 2807 2808 2809 -549 2812 0 c 1+1 --> 2 c (-b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ b^{1, 549}_0 ∧ p_549) -> (-b^{1, 550}_2 ∧ b^{1, 550}_1 ∧ -b^{1, 550}_0) c in CNF: c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ -p_549 ∨ -b^{1, 550}_2 c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ -p_549 ∨ b^{1, 550}_1 c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ -p_549 ∨ -b^{1, 550}_0 c in DIMACS: 2807 2808 -2809 -549 -2810 0 2807 2808 -2809 -549 2811 0 2807 2808 -2809 -549 -2812 0 c 2+1 --> break c (-b^{1, 549}_2 ∧ b^{1, 549}_1 ∧ -b^{1, 549}_0 ∧ p_549) -> break c in CNF: c b^{1, 549}_2 ∨ -b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ -p_549 ∨ break c in DIMACS: 2807 -2808 2809 -549 1162 0 c 2-1 --> 1 c (-b^{1, 549}_2 ∧ b^{1, 549}_1 ∧ -b^{1, 549}_0 ∧ -p_549) -> (-b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ b^{1, 550}_0) c in CNF: c b^{1, 549}_2 ∨ -b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ p_549 ∨ -b^{1, 550}_2 c b^{1, 549}_2 ∨ -b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ p_549 ∨ -b^{1, 550}_1 c b^{1, 549}_2 ∨ -b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ p_549 ∨ b^{1, 550}_0 c in DIMACS: 2807 -2808 2809 549 -2810 0 2807 -2808 2809 549 -2811 0 2807 -2808 2809 549 2812 0 c 1-1 --> 0 c (-b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ b^{1, 549}_0 ∧ -p_549) -> (-b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ -b^{1, 550}_0) c in CNF: c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ p_549 ∨ -b^{1, 550}_2 c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ p_549 ∨ -b^{1, 550}_1 c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ p_549 ∨ -b^{1, 550}_0 c in DIMACS: 2807 2808 -2809 549 -2810 0 2807 2808 -2809 549 -2811 0 2807 2808 -2809 549 -2812 0 c 0-1 --> -1 c (-b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ -b^{1, 549}_0 ∧ -p_549) -> ( b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ b^{1, 550}_0) c in CNF: c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ p_549 ∨ b^{1, 550}_2 c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ p_549 ∨ -b^{1, 550}_1 c b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ p_549 ∨ b^{1, 550}_0 c in DIMACS: 2807 2808 2809 549 2810 0 2807 2808 2809 549 -2811 0 2807 2808 2809 549 2812 0 c -1-1 --> -2 c ( b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ b^{1, 549}_0 ∧ -p_549) -> ( b^{1, 550}_2 ∧ b^{1, 550}_1 ∧ -b^{1, 550}_0) c in CNF: c -b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ p_549 ∨ b^{1, 550}_2 c -b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ p_549 ∨ b^{1, 550}_1 c -b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ p_549 ∨ -b^{1, 550}_0 c in DIMACS: -2807 2808 -2809 549 2810 0 -2807 2808 -2809 549 2811 0 -2807 2808 -2809 549 -2812 0 c -2-1 --> break c ( b^{1, 549}_2 ∧ b^{1, 549}_1 ∧ -b^{1, 549}_0 ∧ -p_549) -> break c in CNF: c -b^{1, 549}_2 ∨ -b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ p_549 ∨ break c in DIMACS: -2807 -2808 2809 549 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 549}_2 ∧ -b^{1, 549}_1 ∧ -b^{1, 549}_0 ∧ true) c in CNF: c -b^{1, 549}_2 ∨ b^{1, 549}_1 ∨ b^{1, 549}_0 ∨ false c in DIMACS: -2807 2808 2809 0 c 3 does not represent an automaton state. c -(-b^{1, 549}_2 ∧ b^{1, 549}_1 ∧ b^{1, 549}_0 ∧ true) c in CNF: c b^{1, 549}_2 ∨ -b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ false c in DIMACS: 2807 -2808 -2809 0 c -3 does not represent an automaton state. c -( b^{1, 549}_2 ∧ b^{1, 549}_1 ∧ b^{1, 549}_0 ∧ true) c in CNF: c -b^{1, 549}_2 ∨ -b^{1, 549}_1 ∨ -b^{1, 549}_0 ∨ false c in DIMACS: -2807 -2808 -2809 0 c i = 550 c -2+1 --> -1 c ( b^{1, 550}_2 ∧ b^{1, 550}_1 ∧ -b^{1, 550}_0 ∧ p_550) -> ( b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ b^{1, 551}_0) c in CNF: c -b^{1, 550}_2 ∨ -b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ -p_550 ∨ b^{1, 551}_2 c -b^{1, 550}_2 ∨ -b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ -p_550 ∨ -b^{1, 551}_1 c -b^{1, 550}_2 ∨ -b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ -p_550 ∨ b^{1, 551}_0 c in DIMACS: -2810 -2811 2812 -550 2813 0 -2810 -2811 2812 -550 -2814 0 -2810 -2811 2812 -550 2815 0 c -1+1 --> 0 c ( b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ b^{1, 550}_0 ∧ p_550) -> (-b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ -b^{1, 551}_0) c in CNF: c -b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ -p_550 ∨ -b^{1, 551}_2 c -b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ -p_550 ∨ -b^{1, 551}_1 c -b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ -p_550 ∨ -b^{1, 551}_0 c in DIMACS: -2810 2811 -2812 -550 -2813 0 -2810 2811 -2812 -550 -2814 0 -2810 2811 -2812 -550 -2815 0 c 0+1 --> 1 c (-b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ -b^{1, 550}_0 ∧ p_550) -> (-b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ b^{1, 551}_0) c in CNF: c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ -p_550 ∨ -b^{1, 551}_2 c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ -p_550 ∨ -b^{1, 551}_1 c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ -p_550 ∨ b^{1, 551}_0 c in DIMACS: 2810 2811 2812 -550 -2813 0 2810 2811 2812 -550 -2814 0 2810 2811 2812 -550 2815 0 c 1+1 --> 2 c (-b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ b^{1, 550}_0 ∧ p_550) -> (-b^{1, 551}_2 ∧ b^{1, 551}_1 ∧ -b^{1, 551}_0) c in CNF: c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ -p_550 ∨ -b^{1, 551}_2 c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ -p_550 ∨ b^{1, 551}_1 c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ -p_550 ∨ -b^{1, 551}_0 c in DIMACS: 2810 2811 -2812 -550 -2813 0 2810 2811 -2812 -550 2814 0 2810 2811 -2812 -550 -2815 0 c 2+1 --> break c (-b^{1, 550}_2 ∧ b^{1, 550}_1 ∧ -b^{1, 550}_0 ∧ p_550) -> break c in CNF: c b^{1, 550}_2 ∨ -b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ -p_550 ∨ break c in DIMACS: 2810 -2811 2812 -550 1162 0 c 2-1 --> 1 c (-b^{1, 550}_2 ∧ b^{1, 550}_1 ∧ -b^{1, 550}_0 ∧ -p_550) -> (-b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ b^{1, 551}_0) c in CNF: c b^{1, 550}_2 ∨ -b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ p_550 ∨ -b^{1, 551}_2 c b^{1, 550}_2 ∨ -b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ p_550 ∨ -b^{1, 551}_1 c b^{1, 550}_2 ∨ -b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ p_550 ∨ b^{1, 551}_0 c in DIMACS: 2810 -2811 2812 550 -2813 0 2810 -2811 2812 550 -2814 0 2810 -2811 2812 550 2815 0 c 1-1 --> 0 c (-b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ b^{1, 550}_0 ∧ -p_550) -> (-b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ -b^{1, 551}_0) c in CNF: c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ p_550 ∨ -b^{1, 551}_2 c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ p_550 ∨ -b^{1, 551}_1 c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ p_550 ∨ -b^{1, 551}_0 c in DIMACS: 2810 2811 -2812 550 -2813 0 2810 2811 -2812 550 -2814 0 2810 2811 -2812 550 -2815 0 c 0-1 --> -1 c (-b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ -b^{1, 550}_0 ∧ -p_550) -> ( b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ b^{1, 551}_0) c in CNF: c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ p_550 ∨ b^{1, 551}_2 c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ p_550 ∨ -b^{1, 551}_1 c b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ p_550 ∨ b^{1, 551}_0 c in DIMACS: 2810 2811 2812 550 2813 0 2810 2811 2812 550 -2814 0 2810 2811 2812 550 2815 0 c -1-1 --> -2 c ( b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ b^{1, 550}_0 ∧ -p_550) -> ( b^{1, 551}_2 ∧ b^{1, 551}_1 ∧ -b^{1, 551}_0) c in CNF: c -b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ p_550 ∨ b^{1, 551}_2 c -b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ p_550 ∨ b^{1, 551}_1 c -b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ p_550 ∨ -b^{1, 551}_0 c in DIMACS: -2810 2811 -2812 550 2813 0 -2810 2811 -2812 550 2814 0 -2810 2811 -2812 550 -2815 0 c -2-1 --> break c ( b^{1, 550}_2 ∧ b^{1, 550}_1 ∧ -b^{1, 550}_0 ∧ -p_550) -> break c in CNF: c -b^{1, 550}_2 ∨ -b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ p_550 ∨ break c in DIMACS: -2810 -2811 2812 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 550}_2 ∧ -b^{1, 550}_1 ∧ -b^{1, 550}_0 ∧ true) c in CNF: c -b^{1, 550}_2 ∨ b^{1, 550}_1 ∨ b^{1, 550}_0 ∨ false c in DIMACS: -2810 2811 2812 0 c 3 does not represent an automaton state. c -(-b^{1, 550}_2 ∧ b^{1, 550}_1 ∧ b^{1, 550}_0 ∧ true) c in CNF: c b^{1, 550}_2 ∨ -b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ false c in DIMACS: 2810 -2811 -2812 0 c -3 does not represent an automaton state. c -( b^{1, 550}_2 ∧ b^{1, 550}_1 ∧ b^{1, 550}_0 ∧ true) c in CNF: c -b^{1, 550}_2 ∨ -b^{1, 550}_1 ∨ -b^{1, 550}_0 ∨ false c in DIMACS: -2810 -2811 -2812 0 c i = 551 c -2+1 --> -1 c ( b^{1, 551}_2 ∧ b^{1, 551}_1 ∧ -b^{1, 551}_0 ∧ p_551) -> ( b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ b^{1, 552}_0) c in CNF: c -b^{1, 551}_2 ∨ -b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ -p_551 ∨ b^{1, 552}_2 c -b^{1, 551}_2 ∨ -b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ -p_551 ∨ -b^{1, 552}_1 c -b^{1, 551}_2 ∨ -b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ -p_551 ∨ b^{1, 552}_0 c in DIMACS: -2813 -2814 2815 -551 2816 0 -2813 -2814 2815 -551 -2817 0 -2813 -2814 2815 -551 2818 0 c -1+1 --> 0 c ( b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ b^{1, 551}_0 ∧ p_551) -> (-b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ -b^{1, 552}_0) c in CNF: c -b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ -p_551 ∨ -b^{1, 552}_2 c -b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ -p_551 ∨ -b^{1, 552}_1 c -b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ -p_551 ∨ -b^{1, 552}_0 c in DIMACS: -2813 2814 -2815 -551 -2816 0 -2813 2814 -2815 -551 -2817 0 -2813 2814 -2815 -551 -2818 0 c 0+1 --> 1 c (-b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ -b^{1, 551}_0 ∧ p_551) -> (-b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ b^{1, 552}_0) c in CNF: c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ -p_551 ∨ -b^{1, 552}_2 c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ -p_551 ∨ -b^{1, 552}_1 c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ -p_551 ∨ b^{1, 552}_0 c in DIMACS: 2813 2814 2815 -551 -2816 0 2813 2814 2815 -551 -2817 0 2813 2814 2815 -551 2818 0 c 1+1 --> 2 c (-b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ b^{1, 551}_0 ∧ p_551) -> (-b^{1, 552}_2 ∧ b^{1, 552}_1 ∧ -b^{1, 552}_0) c in CNF: c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ -p_551 ∨ -b^{1, 552}_2 c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ -p_551 ∨ b^{1, 552}_1 c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ -p_551 ∨ -b^{1, 552}_0 c in DIMACS: 2813 2814 -2815 -551 -2816 0 2813 2814 -2815 -551 2817 0 2813 2814 -2815 -551 -2818 0 c 2+1 --> break c (-b^{1, 551}_2 ∧ b^{1, 551}_1 ∧ -b^{1, 551}_0 ∧ p_551) -> break c in CNF: c b^{1, 551}_2 ∨ -b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ -p_551 ∨ break c in DIMACS: 2813 -2814 2815 -551 1162 0 c 2-1 --> 1 c (-b^{1, 551}_2 ∧ b^{1, 551}_1 ∧ -b^{1, 551}_0 ∧ -p_551) -> (-b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ b^{1, 552}_0) c in CNF: c b^{1, 551}_2 ∨ -b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ p_551 ∨ -b^{1, 552}_2 c b^{1, 551}_2 ∨ -b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ p_551 ∨ -b^{1, 552}_1 c b^{1, 551}_2 ∨ -b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ p_551 ∨ b^{1, 552}_0 c in DIMACS: 2813 -2814 2815 551 -2816 0 2813 -2814 2815 551 -2817 0 2813 -2814 2815 551 2818 0 c 1-1 --> 0 c (-b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ b^{1, 551}_0 ∧ -p_551) -> (-b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ -b^{1, 552}_0) c in CNF: c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ p_551 ∨ -b^{1, 552}_2 c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ p_551 ∨ -b^{1, 552}_1 c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ p_551 ∨ -b^{1, 552}_0 c in DIMACS: 2813 2814 -2815 551 -2816 0 2813 2814 -2815 551 -2817 0 2813 2814 -2815 551 -2818 0 c 0-1 --> -1 c (-b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ -b^{1, 551}_0 ∧ -p_551) -> ( b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ b^{1, 552}_0) c in CNF: c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ p_551 ∨ b^{1, 552}_2 c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ p_551 ∨ -b^{1, 552}_1 c b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ p_551 ∨ b^{1, 552}_0 c in DIMACS: 2813 2814 2815 551 2816 0 2813 2814 2815 551 -2817 0 2813 2814 2815 551 2818 0 c -1-1 --> -2 c ( b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ b^{1, 551}_0 ∧ -p_551) -> ( b^{1, 552}_2 ∧ b^{1, 552}_1 ∧ -b^{1, 552}_0) c in CNF: c -b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ p_551 ∨ b^{1, 552}_2 c -b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ p_551 ∨ b^{1, 552}_1 c -b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ p_551 ∨ -b^{1, 552}_0 c in DIMACS: -2813 2814 -2815 551 2816 0 -2813 2814 -2815 551 2817 0 -2813 2814 -2815 551 -2818 0 c -2-1 --> break c ( b^{1, 551}_2 ∧ b^{1, 551}_1 ∧ -b^{1, 551}_0 ∧ -p_551) -> break c in CNF: c -b^{1, 551}_2 ∨ -b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ p_551 ∨ break c in DIMACS: -2813 -2814 2815 551 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 551}_2 ∧ -b^{1, 551}_1 ∧ -b^{1, 551}_0 ∧ true) c in CNF: c -b^{1, 551}_2 ∨ b^{1, 551}_1 ∨ b^{1, 551}_0 ∨ false c in DIMACS: -2813 2814 2815 0 c 3 does not represent an automaton state. c -(-b^{1, 551}_2 ∧ b^{1, 551}_1 ∧ b^{1, 551}_0 ∧ true) c in CNF: c b^{1, 551}_2 ∨ -b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ false c in DIMACS: 2813 -2814 -2815 0 c -3 does not represent an automaton state. c -( b^{1, 551}_2 ∧ b^{1, 551}_1 ∧ b^{1, 551}_0 ∧ true) c in CNF: c -b^{1, 551}_2 ∨ -b^{1, 551}_1 ∨ -b^{1, 551}_0 ∨ false c in DIMACS: -2813 -2814 -2815 0 c i = 552 c -2+1 --> -1 c ( b^{1, 552}_2 ∧ b^{1, 552}_1 ∧ -b^{1, 552}_0 ∧ p_552) -> ( b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ b^{1, 553}_0) c in CNF: c -b^{1, 552}_2 ∨ -b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ -p_552 ∨ b^{1, 553}_2 c -b^{1, 552}_2 ∨ -b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ -p_552 ∨ -b^{1, 553}_1 c -b^{1, 552}_2 ∨ -b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ -p_552 ∨ b^{1, 553}_0 c in DIMACS: -2816 -2817 2818 -552 2819 0 -2816 -2817 2818 -552 -2820 0 -2816 -2817 2818 -552 2821 0 c -1+1 --> 0 c ( b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ b^{1, 552}_0 ∧ p_552) -> (-b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ -b^{1, 553}_0) c in CNF: c -b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ -p_552 ∨ -b^{1, 553}_2 c -b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ -p_552 ∨ -b^{1, 553}_1 c -b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ -p_552 ∨ -b^{1, 553}_0 c in DIMACS: -2816 2817 -2818 -552 -2819 0 -2816 2817 -2818 -552 -2820 0 -2816 2817 -2818 -552 -2821 0 c 0+1 --> 1 c (-b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ -b^{1, 552}_0 ∧ p_552) -> (-b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ b^{1, 553}_0) c in CNF: c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ -p_552 ∨ -b^{1, 553}_2 c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ -p_552 ∨ -b^{1, 553}_1 c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ -p_552 ∨ b^{1, 553}_0 c in DIMACS: 2816 2817 2818 -552 -2819 0 2816 2817 2818 -552 -2820 0 2816 2817 2818 -552 2821 0 c 1+1 --> 2 c (-b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ b^{1, 552}_0 ∧ p_552) -> (-b^{1, 553}_2 ∧ b^{1, 553}_1 ∧ -b^{1, 553}_0) c in CNF: c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ -p_552 ∨ -b^{1, 553}_2 c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ -p_552 ∨ b^{1, 553}_1 c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ -p_552 ∨ -b^{1, 553}_0 c in DIMACS: 2816 2817 -2818 -552 -2819 0 2816 2817 -2818 -552 2820 0 2816 2817 -2818 -552 -2821 0 c 2+1 --> break c (-b^{1, 552}_2 ∧ b^{1, 552}_1 ∧ -b^{1, 552}_0 ∧ p_552) -> break c in CNF: c b^{1, 552}_2 ∨ -b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ -p_552 ∨ break c in DIMACS: 2816 -2817 2818 -552 1162 0 c 2-1 --> 1 c (-b^{1, 552}_2 ∧ b^{1, 552}_1 ∧ -b^{1, 552}_0 ∧ -p_552) -> (-b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ b^{1, 553}_0) c in CNF: c b^{1, 552}_2 ∨ -b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ p_552 ∨ -b^{1, 553}_2 c b^{1, 552}_2 ∨ -b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ p_552 ∨ -b^{1, 553}_1 c b^{1, 552}_2 ∨ -b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ p_552 ∨ b^{1, 553}_0 c in DIMACS: 2816 -2817 2818 552 -2819 0 2816 -2817 2818 552 -2820 0 2816 -2817 2818 552 2821 0 c 1-1 --> 0 c (-b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ b^{1, 552}_0 ∧ -p_552) -> (-b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ -b^{1, 553}_0) c in CNF: c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ p_552 ∨ -b^{1, 553}_2 c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ p_552 ∨ -b^{1, 553}_1 c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ p_552 ∨ -b^{1, 553}_0 c in DIMACS: 2816 2817 -2818 552 -2819 0 2816 2817 -2818 552 -2820 0 2816 2817 -2818 552 -2821 0 c 0-1 --> -1 c (-b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ -b^{1, 552}_0 ∧ -p_552) -> ( b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ b^{1, 553}_0) c in CNF: c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ p_552 ∨ b^{1, 553}_2 c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ p_552 ∨ -b^{1, 553}_1 c b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ p_552 ∨ b^{1, 553}_0 c in DIMACS: 2816 2817 2818 552 2819 0 2816 2817 2818 552 -2820 0 2816 2817 2818 552 2821 0 c -1-1 --> -2 c ( b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ b^{1, 552}_0 ∧ -p_552) -> ( b^{1, 553}_2 ∧ b^{1, 553}_1 ∧ -b^{1, 553}_0) c in CNF: c -b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ p_552 ∨ b^{1, 553}_2 c -b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ p_552 ∨ b^{1, 553}_1 c -b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ p_552 ∨ -b^{1, 553}_0 c in DIMACS: -2816 2817 -2818 552 2819 0 -2816 2817 -2818 552 2820 0 -2816 2817 -2818 552 -2821 0 c -2-1 --> break c ( b^{1, 552}_2 ∧ b^{1, 552}_1 ∧ -b^{1, 552}_0 ∧ -p_552) -> break c in CNF: c -b^{1, 552}_2 ∨ -b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ p_552 ∨ break c in DIMACS: -2816 -2817 2818 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 552}_2 ∧ -b^{1, 552}_1 ∧ -b^{1, 552}_0 ∧ true) c in CNF: c -b^{1, 552}_2 ∨ b^{1, 552}_1 ∨ b^{1, 552}_0 ∨ false c in DIMACS: -2816 2817 2818 0 c 3 does not represent an automaton state. c -(-b^{1, 552}_2 ∧ b^{1, 552}_1 ∧ b^{1, 552}_0 ∧ true) c in CNF: c b^{1, 552}_2 ∨ -b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ false c in DIMACS: 2816 -2817 -2818 0 c -3 does not represent an automaton state. c -( b^{1, 552}_2 ∧ b^{1, 552}_1 ∧ b^{1, 552}_0 ∧ true) c in CNF: c -b^{1, 552}_2 ∨ -b^{1, 552}_1 ∨ -b^{1, 552}_0 ∨ false c in DIMACS: -2816 -2817 -2818 0 c i = 553 c -2+1 --> -1 c ( b^{1, 553}_2 ∧ b^{1, 553}_1 ∧ -b^{1, 553}_0 ∧ p_553) -> ( b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ b^{1, 554}_0) c in CNF: c -b^{1, 553}_2 ∨ -b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ -p_553 ∨ b^{1, 554}_2 c -b^{1, 553}_2 ∨ -b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ -p_553 ∨ -b^{1, 554}_1 c -b^{1, 553}_2 ∨ -b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ -p_553 ∨ b^{1, 554}_0 c in DIMACS: -2819 -2820 2821 -553 2822 0 -2819 -2820 2821 -553 -2823 0 -2819 -2820 2821 -553 2824 0 c -1+1 --> 0 c ( b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ b^{1, 553}_0 ∧ p_553) -> (-b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ -b^{1, 554}_0) c in CNF: c -b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ -p_553 ∨ -b^{1, 554}_2 c -b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ -p_553 ∨ -b^{1, 554}_1 c -b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ -p_553 ∨ -b^{1, 554}_0 c in DIMACS: -2819 2820 -2821 -553 -2822 0 -2819 2820 -2821 -553 -2823 0 -2819 2820 -2821 -553 -2824 0 c 0+1 --> 1 c (-b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ -b^{1, 553}_0 ∧ p_553) -> (-b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ b^{1, 554}_0) c in CNF: c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ -p_553 ∨ -b^{1, 554}_2 c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ -p_553 ∨ -b^{1, 554}_1 c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ -p_553 ∨ b^{1, 554}_0 c in DIMACS: 2819 2820 2821 -553 -2822 0 2819 2820 2821 -553 -2823 0 2819 2820 2821 -553 2824 0 c 1+1 --> 2 c (-b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ b^{1, 553}_0 ∧ p_553) -> (-b^{1, 554}_2 ∧ b^{1, 554}_1 ∧ -b^{1, 554}_0) c in CNF: c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ -p_553 ∨ -b^{1, 554}_2 c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ -p_553 ∨ b^{1, 554}_1 c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ -p_553 ∨ -b^{1, 554}_0 c in DIMACS: 2819 2820 -2821 -553 -2822 0 2819 2820 -2821 -553 2823 0 2819 2820 -2821 -553 -2824 0 c 2+1 --> break c (-b^{1, 553}_2 ∧ b^{1, 553}_1 ∧ -b^{1, 553}_0 ∧ p_553) -> break c in CNF: c b^{1, 553}_2 ∨ -b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ -p_553 ∨ break c in DIMACS: 2819 -2820 2821 -553 1162 0 c 2-1 --> 1 c (-b^{1, 553}_2 ∧ b^{1, 553}_1 ∧ -b^{1, 553}_0 ∧ -p_553) -> (-b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ b^{1, 554}_0) c in CNF: c b^{1, 553}_2 ∨ -b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ p_553 ∨ -b^{1, 554}_2 c b^{1, 553}_2 ∨ -b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ p_553 ∨ -b^{1, 554}_1 c b^{1, 553}_2 ∨ -b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ p_553 ∨ b^{1, 554}_0 c in DIMACS: 2819 -2820 2821 553 -2822 0 2819 -2820 2821 553 -2823 0 2819 -2820 2821 553 2824 0 c 1-1 --> 0 c (-b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ b^{1, 553}_0 ∧ -p_553) -> (-b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ -b^{1, 554}_0) c in CNF: c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ p_553 ∨ -b^{1, 554}_2 c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ p_553 ∨ -b^{1, 554}_1 c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ p_553 ∨ -b^{1, 554}_0 c in DIMACS: 2819 2820 -2821 553 -2822 0 2819 2820 -2821 553 -2823 0 2819 2820 -2821 553 -2824 0 c 0-1 --> -1 c (-b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ -b^{1, 553}_0 ∧ -p_553) -> ( b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ b^{1, 554}_0) c in CNF: c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ p_553 ∨ b^{1, 554}_2 c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ p_553 ∨ -b^{1, 554}_1 c b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ p_553 ∨ b^{1, 554}_0 c in DIMACS: 2819 2820 2821 553 2822 0 2819 2820 2821 553 -2823 0 2819 2820 2821 553 2824 0 c -1-1 --> -2 c ( b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ b^{1, 553}_0 ∧ -p_553) -> ( b^{1, 554}_2 ∧ b^{1, 554}_1 ∧ -b^{1, 554}_0) c in CNF: c -b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ p_553 ∨ b^{1, 554}_2 c -b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ p_553 ∨ b^{1, 554}_1 c -b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ p_553 ∨ -b^{1, 554}_0 c in DIMACS: -2819 2820 -2821 553 2822 0 -2819 2820 -2821 553 2823 0 -2819 2820 -2821 553 -2824 0 c -2-1 --> break c ( b^{1, 553}_2 ∧ b^{1, 553}_1 ∧ -b^{1, 553}_0 ∧ -p_553) -> break c in CNF: c -b^{1, 553}_2 ∨ -b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ p_553 ∨ break c in DIMACS: -2819 -2820 2821 553 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 553}_2 ∧ -b^{1, 553}_1 ∧ -b^{1, 553}_0 ∧ true) c in CNF: c -b^{1, 553}_2 ∨ b^{1, 553}_1 ∨ b^{1, 553}_0 ∨ false c in DIMACS: -2819 2820 2821 0 c 3 does not represent an automaton state. c -(-b^{1, 553}_2 ∧ b^{1, 553}_1 ∧ b^{1, 553}_0 ∧ true) c in CNF: c b^{1, 553}_2 ∨ -b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ false c in DIMACS: 2819 -2820 -2821 0 c -3 does not represent an automaton state. c -( b^{1, 553}_2 ∧ b^{1, 553}_1 ∧ b^{1, 553}_0 ∧ true) c in CNF: c -b^{1, 553}_2 ∨ -b^{1, 553}_1 ∨ -b^{1, 553}_0 ∨ false c in DIMACS: -2819 -2820 -2821 0 c i = 554 c -2+1 --> -1 c ( b^{1, 554}_2 ∧ b^{1, 554}_1 ∧ -b^{1, 554}_0 ∧ p_554) -> ( b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ b^{1, 555}_0) c in CNF: c -b^{1, 554}_2 ∨ -b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ -p_554 ∨ b^{1, 555}_2 c -b^{1, 554}_2 ∨ -b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ -p_554 ∨ -b^{1, 555}_1 c -b^{1, 554}_2 ∨ -b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ -p_554 ∨ b^{1, 555}_0 c in DIMACS: -2822 -2823 2824 -554 2825 0 -2822 -2823 2824 -554 -2826 0 -2822 -2823 2824 -554 2827 0 c -1+1 --> 0 c ( b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ b^{1, 554}_0 ∧ p_554) -> (-b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ -b^{1, 555}_0) c in CNF: c -b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ -p_554 ∨ -b^{1, 555}_2 c -b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ -p_554 ∨ -b^{1, 555}_1 c -b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ -p_554 ∨ -b^{1, 555}_0 c in DIMACS: -2822 2823 -2824 -554 -2825 0 -2822 2823 -2824 -554 -2826 0 -2822 2823 -2824 -554 -2827 0 c 0+1 --> 1 c (-b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ -b^{1, 554}_0 ∧ p_554) -> (-b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ b^{1, 555}_0) c in CNF: c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ -p_554 ∨ -b^{1, 555}_2 c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ -p_554 ∨ -b^{1, 555}_1 c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ -p_554 ∨ b^{1, 555}_0 c in DIMACS: 2822 2823 2824 -554 -2825 0 2822 2823 2824 -554 -2826 0 2822 2823 2824 -554 2827 0 c 1+1 --> 2 c (-b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ b^{1, 554}_0 ∧ p_554) -> (-b^{1, 555}_2 ∧ b^{1, 555}_1 ∧ -b^{1, 555}_0) c in CNF: c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ -p_554 ∨ -b^{1, 555}_2 c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ -p_554 ∨ b^{1, 555}_1 c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ -p_554 ∨ -b^{1, 555}_0 c in DIMACS: 2822 2823 -2824 -554 -2825 0 2822 2823 -2824 -554 2826 0 2822 2823 -2824 -554 -2827 0 c 2+1 --> break c (-b^{1, 554}_2 ∧ b^{1, 554}_1 ∧ -b^{1, 554}_0 ∧ p_554) -> break c in CNF: c b^{1, 554}_2 ∨ -b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ -p_554 ∨ break c in DIMACS: 2822 -2823 2824 -554 1162 0 c 2-1 --> 1 c (-b^{1, 554}_2 ∧ b^{1, 554}_1 ∧ -b^{1, 554}_0 ∧ -p_554) -> (-b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ b^{1, 555}_0) c in CNF: c b^{1, 554}_2 ∨ -b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ p_554 ∨ -b^{1, 555}_2 c b^{1, 554}_2 ∨ -b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ p_554 ∨ -b^{1, 555}_1 c b^{1, 554}_2 ∨ -b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ p_554 ∨ b^{1, 555}_0 c in DIMACS: 2822 -2823 2824 554 -2825 0 2822 -2823 2824 554 -2826 0 2822 -2823 2824 554 2827 0 c 1-1 --> 0 c (-b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ b^{1, 554}_0 ∧ -p_554) -> (-b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ -b^{1, 555}_0) c in CNF: c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ p_554 ∨ -b^{1, 555}_2 c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ p_554 ∨ -b^{1, 555}_1 c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ p_554 ∨ -b^{1, 555}_0 c in DIMACS: 2822 2823 -2824 554 -2825 0 2822 2823 -2824 554 -2826 0 2822 2823 -2824 554 -2827 0 c 0-1 --> -1 c (-b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ -b^{1, 554}_0 ∧ -p_554) -> ( b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ b^{1, 555}_0) c in CNF: c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ p_554 ∨ b^{1, 555}_2 c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ p_554 ∨ -b^{1, 555}_1 c b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ p_554 ∨ b^{1, 555}_0 c in DIMACS: 2822 2823 2824 554 2825 0 2822 2823 2824 554 -2826 0 2822 2823 2824 554 2827 0 c -1-1 --> -2 c ( b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ b^{1, 554}_0 ∧ -p_554) -> ( b^{1, 555}_2 ∧ b^{1, 555}_1 ∧ -b^{1, 555}_0) c in CNF: c -b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ p_554 ∨ b^{1, 555}_2 c -b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ p_554 ∨ b^{1, 555}_1 c -b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ p_554 ∨ -b^{1, 555}_0 c in DIMACS: -2822 2823 -2824 554 2825 0 -2822 2823 -2824 554 2826 0 -2822 2823 -2824 554 -2827 0 c -2-1 --> break c ( b^{1, 554}_2 ∧ b^{1, 554}_1 ∧ -b^{1, 554}_0 ∧ -p_554) -> break c in CNF: c -b^{1, 554}_2 ∨ -b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ p_554 ∨ break c in DIMACS: -2822 -2823 2824 554 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 554}_2 ∧ -b^{1, 554}_1 ∧ -b^{1, 554}_0 ∧ true) c in CNF: c -b^{1, 554}_2 ∨ b^{1, 554}_1 ∨ b^{1, 554}_0 ∨ false c in DIMACS: -2822 2823 2824 0 c 3 does not represent an automaton state. c -(-b^{1, 554}_2 ∧ b^{1, 554}_1 ∧ b^{1, 554}_0 ∧ true) c in CNF: c b^{1, 554}_2 ∨ -b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ false c in DIMACS: 2822 -2823 -2824 0 c -3 does not represent an automaton state. c -( b^{1, 554}_2 ∧ b^{1, 554}_1 ∧ b^{1, 554}_0 ∧ true) c in CNF: c -b^{1, 554}_2 ∨ -b^{1, 554}_1 ∨ -b^{1, 554}_0 ∨ false c in DIMACS: -2822 -2823 -2824 0 c i = 555 c -2+1 --> -1 c ( b^{1, 555}_2 ∧ b^{1, 555}_1 ∧ -b^{1, 555}_0 ∧ p_555) -> ( b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ b^{1, 556}_0) c in CNF: c -b^{1, 555}_2 ∨ -b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ -p_555 ∨ b^{1, 556}_2 c -b^{1, 555}_2 ∨ -b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ -p_555 ∨ -b^{1, 556}_1 c -b^{1, 555}_2 ∨ -b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ -p_555 ∨ b^{1, 556}_0 c in DIMACS: -2825 -2826 2827 -555 2828 0 -2825 -2826 2827 -555 -2829 0 -2825 -2826 2827 -555 2830 0 c -1+1 --> 0 c ( b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ b^{1, 555}_0 ∧ p_555) -> (-b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ -b^{1, 556}_0) c in CNF: c -b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ -p_555 ∨ -b^{1, 556}_2 c -b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ -p_555 ∨ -b^{1, 556}_1 c -b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ -p_555 ∨ -b^{1, 556}_0 c in DIMACS: -2825 2826 -2827 -555 -2828 0 -2825 2826 -2827 -555 -2829 0 -2825 2826 -2827 -555 -2830 0 c 0+1 --> 1 c (-b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ -b^{1, 555}_0 ∧ p_555) -> (-b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ b^{1, 556}_0) c in CNF: c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ -p_555 ∨ -b^{1, 556}_2 c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ -p_555 ∨ -b^{1, 556}_1 c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ -p_555 ∨ b^{1, 556}_0 c in DIMACS: 2825 2826 2827 -555 -2828 0 2825 2826 2827 -555 -2829 0 2825 2826 2827 -555 2830 0 c 1+1 --> 2 c (-b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ b^{1, 555}_0 ∧ p_555) -> (-b^{1, 556}_2 ∧ b^{1, 556}_1 ∧ -b^{1, 556}_0) c in CNF: c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ -p_555 ∨ -b^{1, 556}_2 c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ -p_555 ∨ b^{1, 556}_1 c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ -p_555 ∨ -b^{1, 556}_0 c in DIMACS: 2825 2826 -2827 -555 -2828 0 2825 2826 -2827 -555 2829 0 2825 2826 -2827 -555 -2830 0 c 2+1 --> break c (-b^{1, 555}_2 ∧ b^{1, 555}_1 ∧ -b^{1, 555}_0 ∧ p_555) -> break c in CNF: c b^{1, 555}_2 ∨ -b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ -p_555 ∨ break c in DIMACS: 2825 -2826 2827 -555 1162 0 c 2-1 --> 1 c (-b^{1, 555}_2 ∧ b^{1, 555}_1 ∧ -b^{1, 555}_0 ∧ -p_555) -> (-b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ b^{1, 556}_0) c in CNF: c b^{1, 555}_2 ∨ -b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ p_555 ∨ -b^{1, 556}_2 c b^{1, 555}_2 ∨ -b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ p_555 ∨ -b^{1, 556}_1 c b^{1, 555}_2 ∨ -b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ p_555 ∨ b^{1, 556}_0 c in DIMACS: 2825 -2826 2827 555 -2828 0 2825 -2826 2827 555 -2829 0 2825 -2826 2827 555 2830 0 c 1-1 --> 0 c (-b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ b^{1, 555}_0 ∧ -p_555) -> (-b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ -b^{1, 556}_0) c in CNF: c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ p_555 ∨ -b^{1, 556}_2 c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ p_555 ∨ -b^{1, 556}_1 c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ p_555 ∨ -b^{1, 556}_0 c in DIMACS: 2825 2826 -2827 555 -2828 0 2825 2826 -2827 555 -2829 0 2825 2826 -2827 555 -2830 0 c 0-1 --> -1 c (-b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ -b^{1, 555}_0 ∧ -p_555) -> ( b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ b^{1, 556}_0) c in CNF: c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ p_555 ∨ b^{1, 556}_2 c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ p_555 ∨ -b^{1, 556}_1 c b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ p_555 ∨ b^{1, 556}_0 c in DIMACS: 2825 2826 2827 555 2828 0 2825 2826 2827 555 -2829 0 2825 2826 2827 555 2830 0 c -1-1 --> -2 c ( b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ b^{1, 555}_0 ∧ -p_555) -> ( b^{1, 556}_2 ∧ b^{1, 556}_1 ∧ -b^{1, 556}_0) c in CNF: c -b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ p_555 ∨ b^{1, 556}_2 c -b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ p_555 ∨ b^{1, 556}_1 c -b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ p_555 ∨ -b^{1, 556}_0 c in DIMACS: -2825 2826 -2827 555 2828 0 -2825 2826 -2827 555 2829 0 -2825 2826 -2827 555 -2830 0 c -2-1 --> break c ( b^{1, 555}_2 ∧ b^{1, 555}_1 ∧ -b^{1, 555}_0 ∧ -p_555) -> break c in CNF: c -b^{1, 555}_2 ∨ -b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ p_555 ∨ break c in DIMACS: -2825 -2826 2827 555 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 555}_2 ∧ -b^{1, 555}_1 ∧ -b^{1, 555}_0 ∧ true) c in CNF: c -b^{1, 555}_2 ∨ b^{1, 555}_1 ∨ b^{1, 555}_0 ∨ false c in DIMACS: -2825 2826 2827 0 c 3 does not represent an automaton state. c -(-b^{1, 555}_2 ∧ b^{1, 555}_1 ∧ b^{1, 555}_0 ∧ true) c in CNF: c b^{1, 555}_2 ∨ -b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ false c in DIMACS: 2825 -2826 -2827 0 c -3 does not represent an automaton state. c -( b^{1, 555}_2 ∧ b^{1, 555}_1 ∧ b^{1, 555}_0 ∧ true) c in CNF: c -b^{1, 555}_2 ∨ -b^{1, 555}_1 ∨ -b^{1, 555}_0 ∨ false c in DIMACS: -2825 -2826 -2827 0 c i = 556 c -2+1 --> -1 c ( b^{1, 556}_2 ∧ b^{1, 556}_1 ∧ -b^{1, 556}_0 ∧ p_556) -> ( b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ b^{1, 557}_0) c in CNF: c -b^{1, 556}_2 ∨ -b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ -p_556 ∨ b^{1, 557}_2 c -b^{1, 556}_2 ∨ -b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ -p_556 ∨ -b^{1, 557}_1 c -b^{1, 556}_2 ∨ -b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ -p_556 ∨ b^{1, 557}_0 c in DIMACS: -2828 -2829 2830 -556 2831 0 -2828 -2829 2830 -556 -2832 0 -2828 -2829 2830 -556 2833 0 c -1+1 --> 0 c ( b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ b^{1, 556}_0 ∧ p_556) -> (-b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ -b^{1, 557}_0) c in CNF: c -b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ -p_556 ∨ -b^{1, 557}_2 c -b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ -p_556 ∨ -b^{1, 557}_1 c -b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ -p_556 ∨ -b^{1, 557}_0 c in DIMACS: -2828 2829 -2830 -556 -2831 0 -2828 2829 -2830 -556 -2832 0 -2828 2829 -2830 -556 -2833 0 c 0+1 --> 1 c (-b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ -b^{1, 556}_0 ∧ p_556) -> (-b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ b^{1, 557}_0) c in CNF: c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ -p_556 ∨ -b^{1, 557}_2 c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ -p_556 ∨ -b^{1, 557}_1 c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ -p_556 ∨ b^{1, 557}_0 c in DIMACS: 2828 2829 2830 -556 -2831 0 2828 2829 2830 -556 -2832 0 2828 2829 2830 -556 2833 0 c 1+1 --> 2 c (-b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ b^{1, 556}_0 ∧ p_556) -> (-b^{1, 557}_2 ∧ b^{1, 557}_1 ∧ -b^{1, 557}_0) c in CNF: c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ -p_556 ∨ -b^{1, 557}_2 c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ -p_556 ∨ b^{1, 557}_1 c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ -p_556 ∨ -b^{1, 557}_0 c in DIMACS: 2828 2829 -2830 -556 -2831 0 2828 2829 -2830 -556 2832 0 2828 2829 -2830 -556 -2833 0 c 2+1 --> break c (-b^{1, 556}_2 ∧ b^{1, 556}_1 ∧ -b^{1, 556}_0 ∧ p_556) -> break c in CNF: c b^{1, 556}_2 ∨ -b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ -p_556 ∨ break c in DIMACS: 2828 -2829 2830 -556 1162 0 c 2-1 --> 1 c (-b^{1, 556}_2 ∧ b^{1, 556}_1 ∧ -b^{1, 556}_0 ∧ -p_556) -> (-b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ b^{1, 557}_0) c in CNF: c b^{1, 556}_2 ∨ -b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ p_556 ∨ -b^{1, 557}_2 c b^{1, 556}_2 ∨ -b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ p_556 ∨ -b^{1, 557}_1 c b^{1, 556}_2 ∨ -b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ p_556 ∨ b^{1, 557}_0 c in DIMACS: 2828 -2829 2830 556 -2831 0 2828 -2829 2830 556 -2832 0 2828 -2829 2830 556 2833 0 c 1-1 --> 0 c (-b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ b^{1, 556}_0 ∧ -p_556) -> (-b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ -b^{1, 557}_0) c in CNF: c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ p_556 ∨ -b^{1, 557}_2 c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ p_556 ∨ -b^{1, 557}_1 c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ p_556 ∨ -b^{1, 557}_0 c in DIMACS: 2828 2829 -2830 556 -2831 0 2828 2829 -2830 556 -2832 0 2828 2829 -2830 556 -2833 0 c 0-1 --> -1 c (-b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ -b^{1, 556}_0 ∧ -p_556) -> ( b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ b^{1, 557}_0) c in CNF: c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ p_556 ∨ b^{1, 557}_2 c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ p_556 ∨ -b^{1, 557}_1 c b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ p_556 ∨ b^{1, 557}_0 c in DIMACS: 2828 2829 2830 556 2831 0 2828 2829 2830 556 -2832 0 2828 2829 2830 556 2833 0 c -1-1 --> -2 c ( b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ b^{1, 556}_0 ∧ -p_556) -> ( b^{1, 557}_2 ∧ b^{1, 557}_1 ∧ -b^{1, 557}_0) c in CNF: c -b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ p_556 ∨ b^{1, 557}_2 c -b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ p_556 ∨ b^{1, 557}_1 c -b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ p_556 ∨ -b^{1, 557}_0 c in DIMACS: -2828 2829 -2830 556 2831 0 -2828 2829 -2830 556 2832 0 -2828 2829 -2830 556 -2833 0 c -2-1 --> break c ( b^{1, 556}_2 ∧ b^{1, 556}_1 ∧ -b^{1, 556}_0 ∧ -p_556) -> break c in CNF: c -b^{1, 556}_2 ∨ -b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ p_556 ∨ break c in DIMACS: -2828 -2829 2830 556 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 556}_2 ∧ -b^{1, 556}_1 ∧ -b^{1, 556}_0 ∧ true) c in CNF: c -b^{1, 556}_2 ∨ b^{1, 556}_1 ∨ b^{1, 556}_0 ∨ false c in DIMACS: -2828 2829 2830 0 c 3 does not represent an automaton state. c -(-b^{1, 556}_2 ∧ b^{1, 556}_1 ∧ b^{1, 556}_0 ∧ true) c in CNF: c b^{1, 556}_2 ∨ -b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ false c in DIMACS: 2828 -2829 -2830 0 c -3 does not represent an automaton state. c -( b^{1, 556}_2 ∧ b^{1, 556}_1 ∧ b^{1, 556}_0 ∧ true) c in CNF: c -b^{1, 556}_2 ∨ -b^{1, 556}_1 ∨ -b^{1, 556}_0 ∨ false c in DIMACS: -2828 -2829 -2830 0 c i = 557 c -2+1 --> -1 c ( b^{1, 557}_2 ∧ b^{1, 557}_1 ∧ -b^{1, 557}_0 ∧ p_557) -> ( b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ b^{1, 558}_0) c in CNF: c -b^{1, 557}_2 ∨ -b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ -p_557 ∨ b^{1, 558}_2 c -b^{1, 557}_2 ∨ -b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ -p_557 ∨ -b^{1, 558}_1 c -b^{1, 557}_2 ∨ -b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ -p_557 ∨ b^{1, 558}_0 c in DIMACS: -2831 -2832 2833 -557 2834 0 -2831 -2832 2833 -557 -2835 0 -2831 -2832 2833 -557 2836 0 c -1+1 --> 0 c ( b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ b^{1, 557}_0 ∧ p_557) -> (-b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ -b^{1, 558}_0) c in CNF: c -b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ -p_557 ∨ -b^{1, 558}_2 c -b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ -p_557 ∨ -b^{1, 558}_1 c -b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ -p_557 ∨ -b^{1, 558}_0 c in DIMACS: -2831 2832 -2833 -557 -2834 0 -2831 2832 -2833 -557 -2835 0 -2831 2832 -2833 -557 -2836 0 c 0+1 --> 1 c (-b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ -b^{1, 557}_0 ∧ p_557) -> (-b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ b^{1, 558}_0) c in CNF: c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ -p_557 ∨ -b^{1, 558}_2 c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ -p_557 ∨ -b^{1, 558}_1 c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ -p_557 ∨ b^{1, 558}_0 c in DIMACS: 2831 2832 2833 -557 -2834 0 2831 2832 2833 -557 -2835 0 2831 2832 2833 -557 2836 0 c 1+1 --> 2 c (-b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ b^{1, 557}_0 ∧ p_557) -> (-b^{1, 558}_2 ∧ b^{1, 558}_1 ∧ -b^{1, 558}_0) c in CNF: c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ -p_557 ∨ -b^{1, 558}_2 c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ -p_557 ∨ b^{1, 558}_1 c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ -p_557 ∨ -b^{1, 558}_0 c in DIMACS: 2831 2832 -2833 -557 -2834 0 2831 2832 -2833 -557 2835 0 2831 2832 -2833 -557 -2836 0 c 2+1 --> break c (-b^{1, 557}_2 ∧ b^{1, 557}_1 ∧ -b^{1, 557}_0 ∧ p_557) -> break c in CNF: c b^{1, 557}_2 ∨ -b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ -p_557 ∨ break c in DIMACS: 2831 -2832 2833 -557 1162 0 c 2-1 --> 1 c (-b^{1, 557}_2 ∧ b^{1, 557}_1 ∧ -b^{1, 557}_0 ∧ -p_557) -> (-b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ b^{1, 558}_0) c in CNF: c b^{1, 557}_2 ∨ -b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ p_557 ∨ -b^{1, 558}_2 c b^{1, 557}_2 ∨ -b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ p_557 ∨ -b^{1, 558}_1 c b^{1, 557}_2 ∨ -b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ p_557 ∨ b^{1, 558}_0 c in DIMACS: 2831 -2832 2833 557 -2834 0 2831 -2832 2833 557 -2835 0 2831 -2832 2833 557 2836 0 c 1-1 --> 0 c (-b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ b^{1, 557}_0 ∧ -p_557) -> (-b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ -b^{1, 558}_0) c in CNF: c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ p_557 ∨ -b^{1, 558}_2 c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ p_557 ∨ -b^{1, 558}_1 c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ p_557 ∨ -b^{1, 558}_0 c in DIMACS: 2831 2832 -2833 557 -2834 0 2831 2832 -2833 557 -2835 0 2831 2832 -2833 557 -2836 0 c 0-1 --> -1 c (-b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ -b^{1, 557}_0 ∧ -p_557) -> ( b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ b^{1, 558}_0) c in CNF: c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ p_557 ∨ b^{1, 558}_2 c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ p_557 ∨ -b^{1, 558}_1 c b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ p_557 ∨ b^{1, 558}_0 c in DIMACS: 2831 2832 2833 557 2834 0 2831 2832 2833 557 -2835 0 2831 2832 2833 557 2836 0 c -1-1 --> -2 c ( b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ b^{1, 557}_0 ∧ -p_557) -> ( b^{1, 558}_2 ∧ b^{1, 558}_1 ∧ -b^{1, 558}_0) c in CNF: c -b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ p_557 ∨ b^{1, 558}_2 c -b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ p_557 ∨ b^{1, 558}_1 c -b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ p_557 ∨ -b^{1, 558}_0 c in DIMACS: -2831 2832 -2833 557 2834 0 -2831 2832 -2833 557 2835 0 -2831 2832 -2833 557 -2836 0 c -2-1 --> break c ( b^{1, 557}_2 ∧ b^{1, 557}_1 ∧ -b^{1, 557}_0 ∧ -p_557) -> break c in CNF: c -b^{1, 557}_2 ∨ -b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ p_557 ∨ break c in DIMACS: -2831 -2832 2833 557 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 557}_2 ∧ -b^{1, 557}_1 ∧ -b^{1, 557}_0 ∧ true) c in CNF: c -b^{1, 557}_2 ∨ b^{1, 557}_1 ∨ b^{1, 557}_0 ∨ false c in DIMACS: -2831 2832 2833 0 c 3 does not represent an automaton state. c -(-b^{1, 557}_2 ∧ b^{1, 557}_1 ∧ b^{1, 557}_0 ∧ true) c in CNF: c b^{1, 557}_2 ∨ -b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ false c in DIMACS: 2831 -2832 -2833 0 c -3 does not represent an automaton state. c -( b^{1, 557}_2 ∧ b^{1, 557}_1 ∧ b^{1, 557}_0 ∧ true) c in CNF: c -b^{1, 557}_2 ∨ -b^{1, 557}_1 ∨ -b^{1, 557}_0 ∨ false c in DIMACS: -2831 -2832 -2833 0 c i = 558 c -2+1 --> -1 c ( b^{1, 558}_2 ∧ b^{1, 558}_1 ∧ -b^{1, 558}_0 ∧ p_558) -> ( b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ b^{1, 559}_0) c in CNF: c -b^{1, 558}_2 ∨ -b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ -p_558 ∨ b^{1, 559}_2 c -b^{1, 558}_2 ∨ -b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ -p_558 ∨ -b^{1, 559}_1 c -b^{1, 558}_2 ∨ -b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ -p_558 ∨ b^{1, 559}_0 c in DIMACS: -2834 -2835 2836 -558 2837 0 -2834 -2835 2836 -558 -2838 0 -2834 -2835 2836 -558 2839 0 c -1+1 --> 0 c ( b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ b^{1, 558}_0 ∧ p_558) -> (-b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ -b^{1, 559}_0) c in CNF: c -b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ -p_558 ∨ -b^{1, 559}_2 c -b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ -p_558 ∨ -b^{1, 559}_1 c -b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ -p_558 ∨ -b^{1, 559}_0 c in DIMACS: -2834 2835 -2836 -558 -2837 0 -2834 2835 -2836 -558 -2838 0 -2834 2835 -2836 -558 -2839 0 c 0+1 --> 1 c (-b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ -b^{1, 558}_0 ∧ p_558) -> (-b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ b^{1, 559}_0) c in CNF: c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ -p_558 ∨ -b^{1, 559}_2 c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ -p_558 ∨ -b^{1, 559}_1 c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ -p_558 ∨ b^{1, 559}_0 c in DIMACS: 2834 2835 2836 -558 -2837 0 2834 2835 2836 -558 -2838 0 2834 2835 2836 -558 2839 0 c 1+1 --> 2 c (-b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ b^{1, 558}_0 ∧ p_558) -> (-b^{1, 559}_2 ∧ b^{1, 559}_1 ∧ -b^{1, 559}_0) c in CNF: c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ -p_558 ∨ -b^{1, 559}_2 c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ -p_558 ∨ b^{1, 559}_1 c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ -p_558 ∨ -b^{1, 559}_0 c in DIMACS: 2834 2835 -2836 -558 -2837 0 2834 2835 -2836 -558 2838 0 2834 2835 -2836 -558 -2839 0 c 2+1 --> break c (-b^{1, 558}_2 ∧ b^{1, 558}_1 ∧ -b^{1, 558}_0 ∧ p_558) -> break c in CNF: c b^{1, 558}_2 ∨ -b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ -p_558 ∨ break c in DIMACS: 2834 -2835 2836 -558 1162 0 c 2-1 --> 1 c (-b^{1, 558}_2 ∧ b^{1, 558}_1 ∧ -b^{1, 558}_0 ∧ -p_558) -> (-b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ b^{1, 559}_0) c in CNF: c b^{1, 558}_2 ∨ -b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ p_558 ∨ -b^{1, 559}_2 c b^{1, 558}_2 ∨ -b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ p_558 ∨ -b^{1, 559}_1 c b^{1, 558}_2 ∨ -b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ p_558 ∨ b^{1, 559}_0 c in DIMACS: 2834 -2835 2836 558 -2837 0 2834 -2835 2836 558 -2838 0 2834 -2835 2836 558 2839 0 c 1-1 --> 0 c (-b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ b^{1, 558}_0 ∧ -p_558) -> (-b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ -b^{1, 559}_0) c in CNF: c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ p_558 ∨ -b^{1, 559}_2 c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ p_558 ∨ -b^{1, 559}_1 c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ p_558 ∨ -b^{1, 559}_0 c in DIMACS: 2834 2835 -2836 558 -2837 0 2834 2835 -2836 558 -2838 0 2834 2835 -2836 558 -2839 0 c 0-1 --> -1 c (-b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ -b^{1, 558}_0 ∧ -p_558) -> ( b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ b^{1, 559}_0) c in CNF: c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ p_558 ∨ b^{1, 559}_2 c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ p_558 ∨ -b^{1, 559}_1 c b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ p_558 ∨ b^{1, 559}_0 c in DIMACS: 2834 2835 2836 558 2837 0 2834 2835 2836 558 -2838 0 2834 2835 2836 558 2839 0 c -1-1 --> -2 c ( b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ b^{1, 558}_0 ∧ -p_558) -> ( b^{1, 559}_2 ∧ b^{1, 559}_1 ∧ -b^{1, 559}_0) c in CNF: c -b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ p_558 ∨ b^{1, 559}_2 c -b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ p_558 ∨ b^{1, 559}_1 c -b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ p_558 ∨ -b^{1, 559}_0 c in DIMACS: -2834 2835 -2836 558 2837 0 -2834 2835 -2836 558 2838 0 -2834 2835 -2836 558 -2839 0 c -2-1 --> break c ( b^{1, 558}_2 ∧ b^{1, 558}_1 ∧ -b^{1, 558}_0 ∧ -p_558) -> break c in CNF: c -b^{1, 558}_2 ∨ -b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ p_558 ∨ break c in DIMACS: -2834 -2835 2836 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 558}_2 ∧ -b^{1, 558}_1 ∧ -b^{1, 558}_0 ∧ true) c in CNF: c -b^{1, 558}_2 ∨ b^{1, 558}_1 ∨ b^{1, 558}_0 ∨ false c in DIMACS: -2834 2835 2836 0 c 3 does not represent an automaton state. c -(-b^{1, 558}_2 ∧ b^{1, 558}_1 ∧ b^{1, 558}_0 ∧ true) c in CNF: c b^{1, 558}_2 ∨ -b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ false c in DIMACS: 2834 -2835 -2836 0 c -3 does not represent an automaton state. c -( b^{1, 558}_2 ∧ b^{1, 558}_1 ∧ b^{1, 558}_0 ∧ true) c in CNF: c -b^{1, 558}_2 ∨ -b^{1, 558}_1 ∨ -b^{1, 558}_0 ∨ false c in DIMACS: -2834 -2835 -2836 0 c i = 559 c -2+1 --> -1 c ( b^{1, 559}_2 ∧ b^{1, 559}_1 ∧ -b^{1, 559}_0 ∧ p_559) -> ( b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ b^{1, 560}_0) c in CNF: c -b^{1, 559}_2 ∨ -b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ -p_559 ∨ b^{1, 560}_2 c -b^{1, 559}_2 ∨ -b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ -p_559 ∨ -b^{1, 560}_1 c -b^{1, 559}_2 ∨ -b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ -p_559 ∨ b^{1, 560}_0 c in DIMACS: -2837 -2838 2839 -559 2840 0 -2837 -2838 2839 -559 -2841 0 -2837 -2838 2839 -559 2842 0 c -1+1 --> 0 c ( b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ b^{1, 559}_0 ∧ p_559) -> (-b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ -b^{1, 560}_0) c in CNF: c -b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ -p_559 ∨ -b^{1, 560}_2 c -b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ -p_559 ∨ -b^{1, 560}_1 c -b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ -p_559 ∨ -b^{1, 560}_0 c in DIMACS: -2837 2838 -2839 -559 -2840 0 -2837 2838 -2839 -559 -2841 0 -2837 2838 -2839 -559 -2842 0 c 0+1 --> 1 c (-b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ -b^{1, 559}_0 ∧ p_559) -> (-b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ b^{1, 560}_0) c in CNF: c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ -p_559 ∨ -b^{1, 560}_2 c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ -p_559 ∨ -b^{1, 560}_1 c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ -p_559 ∨ b^{1, 560}_0 c in DIMACS: 2837 2838 2839 -559 -2840 0 2837 2838 2839 -559 -2841 0 2837 2838 2839 -559 2842 0 c 1+1 --> 2 c (-b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ b^{1, 559}_0 ∧ p_559) -> (-b^{1, 560}_2 ∧ b^{1, 560}_1 ∧ -b^{1, 560}_0) c in CNF: c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ -p_559 ∨ -b^{1, 560}_2 c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ -p_559 ∨ b^{1, 560}_1 c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ -p_559 ∨ -b^{1, 560}_0 c in DIMACS: 2837 2838 -2839 -559 -2840 0 2837 2838 -2839 -559 2841 0 2837 2838 -2839 -559 -2842 0 c 2+1 --> break c (-b^{1, 559}_2 ∧ b^{1, 559}_1 ∧ -b^{1, 559}_0 ∧ p_559) -> break c in CNF: c b^{1, 559}_2 ∨ -b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ -p_559 ∨ break c in DIMACS: 2837 -2838 2839 -559 1162 0 c 2-1 --> 1 c (-b^{1, 559}_2 ∧ b^{1, 559}_1 ∧ -b^{1, 559}_0 ∧ -p_559) -> (-b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ b^{1, 560}_0) c in CNF: c b^{1, 559}_2 ∨ -b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ p_559 ∨ -b^{1, 560}_2 c b^{1, 559}_2 ∨ -b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ p_559 ∨ -b^{1, 560}_1 c b^{1, 559}_2 ∨ -b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ p_559 ∨ b^{1, 560}_0 c in DIMACS: 2837 -2838 2839 559 -2840 0 2837 -2838 2839 559 -2841 0 2837 -2838 2839 559 2842 0 c 1-1 --> 0 c (-b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ b^{1, 559}_0 ∧ -p_559) -> (-b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ -b^{1, 560}_0) c in CNF: c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ p_559 ∨ -b^{1, 560}_2 c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ p_559 ∨ -b^{1, 560}_1 c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ p_559 ∨ -b^{1, 560}_0 c in DIMACS: 2837 2838 -2839 559 -2840 0 2837 2838 -2839 559 -2841 0 2837 2838 -2839 559 -2842 0 c 0-1 --> -1 c (-b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ -b^{1, 559}_0 ∧ -p_559) -> ( b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ b^{1, 560}_0) c in CNF: c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ p_559 ∨ b^{1, 560}_2 c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ p_559 ∨ -b^{1, 560}_1 c b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ p_559 ∨ b^{1, 560}_0 c in DIMACS: 2837 2838 2839 559 2840 0 2837 2838 2839 559 -2841 0 2837 2838 2839 559 2842 0 c -1-1 --> -2 c ( b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ b^{1, 559}_0 ∧ -p_559) -> ( b^{1, 560}_2 ∧ b^{1, 560}_1 ∧ -b^{1, 560}_0) c in CNF: c -b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ p_559 ∨ b^{1, 560}_2 c -b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ p_559 ∨ b^{1, 560}_1 c -b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ p_559 ∨ -b^{1, 560}_0 c in DIMACS: -2837 2838 -2839 559 2840 0 -2837 2838 -2839 559 2841 0 -2837 2838 -2839 559 -2842 0 c -2-1 --> break c ( b^{1, 559}_2 ∧ b^{1, 559}_1 ∧ -b^{1, 559}_0 ∧ -p_559) -> break c in CNF: c -b^{1, 559}_2 ∨ -b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ p_559 ∨ break c in DIMACS: -2837 -2838 2839 559 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 559}_2 ∧ -b^{1, 559}_1 ∧ -b^{1, 559}_0 ∧ true) c in CNF: c -b^{1, 559}_2 ∨ b^{1, 559}_1 ∨ b^{1, 559}_0 ∨ false c in DIMACS: -2837 2838 2839 0 c 3 does not represent an automaton state. c -(-b^{1, 559}_2 ∧ b^{1, 559}_1 ∧ b^{1, 559}_0 ∧ true) c in CNF: c b^{1, 559}_2 ∨ -b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ false c in DIMACS: 2837 -2838 -2839 0 c -3 does not represent an automaton state. c -( b^{1, 559}_2 ∧ b^{1, 559}_1 ∧ b^{1, 559}_0 ∧ true) c in CNF: c -b^{1, 559}_2 ∨ -b^{1, 559}_1 ∨ -b^{1, 559}_0 ∨ false c in DIMACS: -2837 -2838 -2839 0 c i = 560 c -2+1 --> -1 c ( b^{1, 560}_2 ∧ b^{1, 560}_1 ∧ -b^{1, 560}_0 ∧ p_560) -> ( b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ b^{1, 561}_0) c in CNF: c -b^{1, 560}_2 ∨ -b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ -p_560 ∨ b^{1, 561}_2 c -b^{1, 560}_2 ∨ -b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ -p_560 ∨ -b^{1, 561}_1 c -b^{1, 560}_2 ∨ -b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ -p_560 ∨ b^{1, 561}_0 c in DIMACS: -2840 -2841 2842 -560 2843 0 -2840 -2841 2842 -560 -2844 0 -2840 -2841 2842 -560 2845 0 c -1+1 --> 0 c ( b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ b^{1, 560}_0 ∧ p_560) -> (-b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ -b^{1, 561}_0) c in CNF: c -b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ -p_560 ∨ -b^{1, 561}_2 c -b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ -p_560 ∨ -b^{1, 561}_1 c -b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ -p_560 ∨ -b^{1, 561}_0 c in DIMACS: -2840 2841 -2842 -560 -2843 0 -2840 2841 -2842 -560 -2844 0 -2840 2841 -2842 -560 -2845 0 c 0+1 --> 1 c (-b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ -b^{1, 560}_0 ∧ p_560) -> (-b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ b^{1, 561}_0) c in CNF: c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ -p_560 ∨ -b^{1, 561}_2 c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ -p_560 ∨ -b^{1, 561}_1 c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ -p_560 ∨ b^{1, 561}_0 c in DIMACS: 2840 2841 2842 -560 -2843 0 2840 2841 2842 -560 -2844 0 2840 2841 2842 -560 2845 0 c 1+1 --> 2 c (-b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ b^{1, 560}_0 ∧ p_560) -> (-b^{1, 561}_2 ∧ b^{1, 561}_1 ∧ -b^{1, 561}_0) c in CNF: c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ -p_560 ∨ -b^{1, 561}_2 c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ -p_560 ∨ b^{1, 561}_1 c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ -p_560 ∨ -b^{1, 561}_0 c in DIMACS: 2840 2841 -2842 -560 -2843 0 2840 2841 -2842 -560 2844 0 2840 2841 -2842 -560 -2845 0 c 2+1 --> break c (-b^{1, 560}_2 ∧ b^{1, 560}_1 ∧ -b^{1, 560}_0 ∧ p_560) -> break c in CNF: c b^{1, 560}_2 ∨ -b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ -p_560 ∨ break c in DIMACS: 2840 -2841 2842 -560 1162 0 c 2-1 --> 1 c (-b^{1, 560}_2 ∧ b^{1, 560}_1 ∧ -b^{1, 560}_0 ∧ -p_560) -> (-b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ b^{1, 561}_0) c in CNF: c b^{1, 560}_2 ∨ -b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ p_560 ∨ -b^{1, 561}_2 c b^{1, 560}_2 ∨ -b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ p_560 ∨ -b^{1, 561}_1 c b^{1, 560}_2 ∨ -b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ p_560 ∨ b^{1, 561}_0 c in DIMACS: 2840 -2841 2842 560 -2843 0 2840 -2841 2842 560 -2844 0 2840 -2841 2842 560 2845 0 c 1-1 --> 0 c (-b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ b^{1, 560}_0 ∧ -p_560) -> (-b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ -b^{1, 561}_0) c in CNF: c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ p_560 ∨ -b^{1, 561}_2 c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ p_560 ∨ -b^{1, 561}_1 c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ p_560 ∨ -b^{1, 561}_0 c in DIMACS: 2840 2841 -2842 560 -2843 0 2840 2841 -2842 560 -2844 0 2840 2841 -2842 560 -2845 0 c 0-1 --> -1 c (-b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ -b^{1, 560}_0 ∧ -p_560) -> ( b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ b^{1, 561}_0) c in CNF: c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ p_560 ∨ b^{1, 561}_2 c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ p_560 ∨ -b^{1, 561}_1 c b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ p_560 ∨ b^{1, 561}_0 c in DIMACS: 2840 2841 2842 560 2843 0 2840 2841 2842 560 -2844 0 2840 2841 2842 560 2845 0 c -1-1 --> -2 c ( b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ b^{1, 560}_0 ∧ -p_560) -> ( b^{1, 561}_2 ∧ b^{1, 561}_1 ∧ -b^{1, 561}_0) c in CNF: c -b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ p_560 ∨ b^{1, 561}_2 c -b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ p_560 ∨ b^{1, 561}_1 c -b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ p_560 ∨ -b^{1, 561}_0 c in DIMACS: -2840 2841 -2842 560 2843 0 -2840 2841 -2842 560 2844 0 -2840 2841 -2842 560 -2845 0 c -2-1 --> break c ( b^{1, 560}_2 ∧ b^{1, 560}_1 ∧ -b^{1, 560}_0 ∧ -p_560) -> break c in CNF: c -b^{1, 560}_2 ∨ -b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ p_560 ∨ break c in DIMACS: -2840 -2841 2842 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 560}_2 ∧ -b^{1, 560}_1 ∧ -b^{1, 560}_0 ∧ true) c in CNF: c -b^{1, 560}_2 ∨ b^{1, 560}_1 ∨ b^{1, 560}_0 ∨ false c in DIMACS: -2840 2841 2842 0 c 3 does not represent an automaton state. c -(-b^{1, 560}_2 ∧ b^{1, 560}_1 ∧ b^{1, 560}_0 ∧ true) c in CNF: c b^{1, 560}_2 ∨ -b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ false c in DIMACS: 2840 -2841 -2842 0 c -3 does not represent an automaton state. c -( b^{1, 560}_2 ∧ b^{1, 560}_1 ∧ b^{1, 560}_0 ∧ true) c in CNF: c -b^{1, 560}_2 ∨ -b^{1, 560}_1 ∨ -b^{1, 560}_0 ∨ false c in DIMACS: -2840 -2841 -2842 0 c i = 561 c -2+1 --> -1 c ( b^{1, 561}_2 ∧ b^{1, 561}_1 ∧ -b^{1, 561}_0 ∧ p_561) -> ( b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ b^{1, 562}_0) c in CNF: c -b^{1, 561}_2 ∨ -b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ -p_561 ∨ b^{1, 562}_2 c -b^{1, 561}_2 ∨ -b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ -p_561 ∨ -b^{1, 562}_1 c -b^{1, 561}_2 ∨ -b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ -p_561 ∨ b^{1, 562}_0 c in DIMACS: -2843 -2844 2845 -561 2846 0 -2843 -2844 2845 -561 -2847 0 -2843 -2844 2845 -561 2848 0 c -1+1 --> 0 c ( b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ b^{1, 561}_0 ∧ p_561) -> (-b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ -b^{1, 562}_0) c in CNF: c -b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ -p_561 ∨ -b^{1, 562}_2 c -b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ -p_561 ∨ -b^{1, 562}_1 c -b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ -p_561 ∨ -b^{1, 562}_0 c in DIMACS: -2843 2844 -2845 -561 -2846 0 -2843 2844 -2845 -561 -2847 0 -2843 2844 -2845 -561 -2848 0 c 0+1 --> 1 c (-b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ -b^{1, 561}_0 ∧ p_561) -> (-b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ b^{1, 562}_0) c in CNF: c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ -p_561 ∨ -b^{1, 562}_2 c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ -p_561 ∨ -b^{1, 562}_1 c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ -p_561 ∨ b^{1, 562}_0 c in DIMACS: 2843 2844 2845 -561 -2846 0 2843 2844 2845 -561 -2847 0 2843 2844 2845 -561 2848 0 c 1+1 --> 2 c (-b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ b^{1, 561}_0 ∧ p_561) -> (-b^{1, 562}_2 ∧ b^{1, 562}_1 ∧ -b^{1, 562}_0) c in CNF: c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ -p_561 ∨ -b^{1, 562}_2 c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ -p_561 ∨ b^{1, 562}_1 c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ -p_561 ∨ -b^{1, 562}_0 c in DIMACS: 2843 2844 -2845 -561 -2846 0 2843 2844 -2845 -561 2847 0 2843 2844 -2845 -561 -2848 0 c 2+1 --> break c (-b^{1, 561}_2 ∧ b^{1, 561}_1 ∧ -b^{1, 561}_0 ∧ p_561) -> break c in CNF: c b^{1, 561}_2 ∨ -b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ -p_561 ∨ break c in DIMACS: 2843 -2844 2845 -561 1162 0 c 2-1 --> 1 c (-b^{1, 561}_2 ∧ b^{1, 561}_1 ∧ -b^{1, 561}_0 ∧ -p_561) -> (-b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ b^{1, 562}_0) c in CNF: c b^{1, 561}_2 ∨ -b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ p_561 ∨ -b^{1, 562}_2 c b^{1, 561}_2 ∨ -b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ p_561 ∨ -b^{1, 562}_1 c b^{1, 561}_2 ∨ -b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ p_561 ∨ b^{1, 562}_0 c in DIMACS: 2843 -2844 2845 561 -2846 0 2843 -2844 2845 561 -2847 0 2843 -2844 2845 561 2848 0 c 1-1 --> 0 c (-b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ b^{1, 561}_0 ∧ -p_561) -> (-b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ -b^{1, 562}_0) c in CNF: c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ p_561 ∨ -b^{1, 562}_2 c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ p_561 ∨ -b^{1, 562}_1 c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ p_561 ∨ -b^{1, 562}_0 c in DIMACS: 2843 2844 -2845 561 -2846 0 2843 2844 -2845 561 -2847 0 2843 2844 -2845 561 -2848 0 c 0-1 --> -1 c (-b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ -b^{1, 561}_0 ∧ -p_561) -> ( b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ b^{1, 562}_0) c in CNF: c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ p_561 ∨ b^{1, 562}_2 c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ p_561 ∨ -b^{1, 562}_1 c b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ p_561 ∨ b^{1, 562}_0 c in DIMACS: 2843 2844 2845 561 2846 0 2843 2844 2845 561 -2847 0 2843 2844 2845 561 2848 0 c -1-1 --> -2 c ( b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ b^{1, 561}_0 ∧ -p_561) -> ( b^{1, 562}_2 ∧ b^{1, 562}_1 ∧ -b^{1, 562}_0) c in CNF: c -b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ p_561 ∨ b^{1, 562}_2 c -b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ p_561 ∨ b^{1, 562}_1 c -b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ p_561 ∨ -b^{1, 562}_0 c in DIMACS: -2843 2844 -2845 561 2846 0 -2843 2844 -2845 561 2847 0 -2843 2844 -2845 561 -2848 0 c -2-1 --> break c ( b^{1, 561}_2 ∧ b^{1, 561}_1 ∧ -b^{1, 561}_0 ∧ -p_561) -> break c in CNF: c -b^{1, 561}_2 ∨ -b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ p_561 ∨ break c in DIMACS: -2843 -2844 2845 561 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 561}_2 ∧ -b^{1, 561}_1 ∧ -b^{1, 561}_0 ∧ true) c in CNF: c -b^{1, 561}_2 ∨ b^{1, 561}_1 ∨ b^{1, 561}_0 ∨ false c in DIMACS: -2843 2844 2845 0 c 3 does not represent an automaton state. c -(-b^{1, 561}_2 ∧ b^{1, 561}_1 ∧ b^{1, 561}_0 ∧ true) c in CNF: c b^{1, 561}_2 ∨ -b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ false c in DIMACS: 2843 -2844 -2845 0 c -3 does not represent an automaton state. c -( b^{1, 561}_2 ∧ b^{1, 561}_1 ∧ b^{1, 561}_0 ∧ true) c in CNF: c -b^{1, 561}_2 ∨ -b^{1, 561}_1 ∨ -b^{1, 561}_0 ∨ false c in DIMACS: -2843 -2844 -2845 0 c i = 562 c -2+1 --> -1 c ( b^{1, 562}_2 ∧ b^{1, 562}_1 ∧ -b^{1, 562}_0 ∧ p_562) -> ( b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ b^{1, 563}_0) c in CNF: c -b^{1, 562}_2 ∨ -b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ -p_562 ∨ b^{1, 563}_2 c -b^{1, 562}_2 ∨ -b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ -p_562 ∨ -b^{1, 563}_1 c -b^{1, 562}_2 ∨ -b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ -p_562 ∨ b^{1, 563}_0 c in DIMACS: -2846 -2847 2848 -562 2849 0 -2846 -2847 2848 -562 -2850 0 -2846 -2847 2848 -562 2851 0 c -1+1 --> 0 c ( b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ b^{1, 562}_0 ∧ p_562) -> (-b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ -b^{1, 563}_0) c in CNF: c -b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ -p_562 ∨ -b^{1, 563}_2 c -b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ -p_562 ∨ -b^{1, 563}_1 c -b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ -p_562 ∨ -b^{1, 563}_0 c in DIMACS: -2846 2847 -2848 -562 -2849 0 -2846 2847 -2848 -562 -2850 0 -2846 2847 -2848 -562 -2851 0 c 0+1 --> 1 c (-b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ -b^{1, 562}_0 ∧ p_562) -> (-b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ b^{1, 563}_0) c in CNF: c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ -p_562 ∨ -b^{1, 563}_2 c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ -p_562 ∨ -b^{1, 563}_1 c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ -p_562 ∨ b^{1, 563}_0 c in DIMACS: 2846 2847 2848 -562 -2849 0 2846 2847 2848 -562 -2850 0 2846 2847 2848 -562 2851 0 c 1+1 --> 2 c (-b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ b^{1, 562}_0 ∧ p_562) -> (-b^{1, 563}_2 ∧ b^{1, 563}_1 ∧ -b^{1, 563}_0) c in CNF: c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ -p_562 ∨ -b^{1, 563}_2 c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ -p_562 ∨ b^{1, 563}_1 c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ -p_562 ∨ -b^{1, 563}_0 c in DIMACS: 2846 2847 -2848 -562 -2849 0 2846 2847 -2848 -562 2850 0 2846 2847 -2848 -562 -2851 0 c 2+1 --> break c (-b^{1, 562}_2 ∧ b^{1, 562}_1 ∧ -b^{1, 562}_0 ∧ p_562) -> break c in CNF: c b^{1, 562}_2 ∨ -b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ -p_562 ∨ break c in DIMACS: 2846 -2847 2848 -562 1162 0 c 2-1 --> 1 c (-b^{1, 562}_2 ∧ b^{1, 562}_1 ∧ -b^{1, 562}_0 ∧ -p_562) -> (-b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ b^{1, 563}_0) c in CNF: c b^{1, 562}_2 ∨ -b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ p_562 ∨ -b^{1, 563}_2 c b^{1, 562}_2 ∨ -b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ p_562 ∨ -b^{1, 563}_1 c b^{1, 562}_2 ∨ -b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ p_562 ∨ b^{1, 563}_0 c in DIMACS: 2846 -2847 2848 562 -2849 0 2846 -2847 2848 562 -2850 0 2846 -2847 2848 562 2851 0 c 1-1 --> 0 c (-b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ b^{1, 562}_0 ∧ -p_562) -> (-b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ -b^{1, 563}_0) c in CNF: c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ p_562 ∨ -b^{1, 563}_2 c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ p_562 ∨ -b^{1, 563}_1 c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ p_562 ∨ -b^{1, 563}_0 c in DIMACS: 2846 2847 -2848 562 -2849 0 2846 2847 -2848 562 -2850 0 2846 2847 -2848 562 -2851 0 c 0-1 --> -1 c (-b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ -b^{1, 562}_0 ∧ -p_562) -> ( b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ b^{1, 563}_0) c in CNF: c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ p_562 ∨ b^{1, 563}_2 c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ p_562 ∨ -b^{1, 563}_1 c b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ p_562 ∨ b^{1, 563}_0 c in DIMACS: 2846 2847 2848 562 2849 0 2846 2847 2848 562 -2850 0 2846 2847 2848 562 2851 0 c -1-1 --> -2 c ( b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ b^{1, 562}_0 ∧ -p_562) -> ( b^{1, 563}_2 ∧ b^{1, 563}_1 ∧ -b^{1, 563}_0) c in CNF: c -b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ p_562 ∨ b^{1, 563}_2 c -b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ p_562 ∨ b^{1, 563}_1 c -b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ p_562 ∨ -b^{1, 563}_0 c in DIMACS: -2846 2847 -2848 562 2849 0 -2846 2847 -2848 562 2850 0 -2846 2847 -2848 562 -2851 0 c -2-1 --> break c ( b^{1, 562}_2 ∧ b^{1, 562}_1 ∧ -b^{1, 562}_0 ∧ -p_562) -> break c in CNF: c -b^{1, 562}_2 ∨ -b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ p_562 ∨ break c in DIMACS: -2846 -2847 2848 562 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 562}_2 ∧ -b^{1, 562}_1 ∧ -b^{1, 562}_0 ∧ true) c in CNF: c -b^{1, 562}_2 ∨ b^{1, 562}_1 ∨ b^{1, 562}_0 ∨ false c in DIMACS: -2846 2847 2848 0 c 3 does not represent an automaton state. c -(-b^{1, 562}_2 ∧ b^{1, 562}_1 ∧ b^{1, 562}_0 ∧ true) c in CNF: c b^{1, 562}_2 ∨ -b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ false c in DIMACS: 2846 -2847 -2848 0 c -3 does not represent an automaton state. c -( b^{1, 562}_2 ∧ b^{1, 562}_1 ∧ b^{1, 562}_0 ∧ true) c in CNF: c -b^{1, 562}_2 ∨ -b^{1, 562}_1 ∨ -b^{1, 562}_0 ∨ false c in DIMACS: -2846 -2847 -2848 0 c i = 563 c -2+1 --> -1 c ( b^{1, 563}_2 ∧ b^{1, 563}_1 ∧ -b^{1, 563}_0 ∧ p_563) -> ( b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ b^{1, 564}_0) c in CNF: c -b^{1, 563}_2 ∨ -b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ -p_563 ∨ b^{1, 564}_2 c -b^{1, 563}_2 ∨ -b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ -p_563 ∨ -b^{1, 564}_1 c -b^{1, 563}_2 ∨ -b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ -p_563 ∨ b^{1, 564}_0 c in DIMACS: -2849 -2850 2851 -563 2852 0 -2849 -2850 2851 -563 -2853 0 -2849 -2850 2851 -563 2854 0 c -1+1 --> 0 c ( b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ b^{1, 563}_0 ∧ p_563) -> (-b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ -b^{1, 564}_0) c in CNF: c -b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ -p_563 ∨ -b^{1, 564}_2 c -b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ -p_563 ∨ -b^{1, 564}_1 c -b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ -p_563 ∨ -b^{1, 564}_0 c in DIMACS: -2849 2850 -2851 -563 -2852 0 -2849 2850 -2851 -563 -2853 0 -2849 2850 -2851 -563 -2854 0 c 0+1 --> 1 c (-b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ -b^{1, 563}_0 ∧ p_563) -> (-b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ b^{1, 564}_0) c in CNF: c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ -p_563 ∨ -b^{1, 564}_2 c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ -p_563 ∨ -b^{1, 564}_1 c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ -p_563 ∨ b^{1, 564}_0 c in DIMACS: 2849 2850 2851 -563 -2852 0 2849 2850 2851 -563 -2853 0 2849 2850 2851 -563 2854 0 c 1+1 --> 2 c (-b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ b^{1, 563}_0 ∧ p_563) -> (-b^{1, 564}_2 ∧ b^{1, 564}_1 ∧ -b^{1, 564}_0) c in CNF: c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ -p_563 ∨ -b^{1, 564}_2 c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ -p_563 ∨ b^{1, 564}_1 c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ -p_563 ∨ -b^{1, 564}_0 c in DIMACS: 2849 2850 -2851 -563 -2852 0 2849 2850 -2851 -563 2853 0 2849 2850 -2851 -563 -2854 0 c 2+1 --> break c (-b^{1, 563}_2 ∧ b^{1, 563}_1 ∧ -b^{1, 563}_0 ∧ p_563) -> break c in CNF: c b^{1, 563}_2 ∨ -b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ -p_563 ∨ break c in DIMACS: 2849 -2850 2851 -563 1162 0 c 2-1 --> 1 c (-b^{1, 563}_2 ∧ b^{1, 563}_1 ∧ -b^{1, 563}_0 ∧ -p_563) -> (-b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ b^{1, 564}_0) c in CNF: c b^{1, 563}_2 ∨ -b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ p_563 ∨ -b^{1, 564}_2 c b^{1, 563}_2 ∨ -b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ p_563 ∨ -b^{1, 564}_1 c b^{1, 563}_2 ∨ -b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ p_563 ∨ b^{1, 564}_0 c in DIMACS: 2849 -2850 2851 563 -2852 0 2849 -2850 2851 563 -2853 0 2849 -2850 2851 563 2854 0 c 1-1 --> 0 c (-b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ b^{1, 563}_0 ∧ -p_563) -> (-b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ -b^{1, 564}_0) c in CNF: c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ p_563 ∨ -b^{1, 564}_2 c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ p_563 ∨ -b^{1, 564}_1 c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ p_563 ∨ -b^{1, 564}_0 c in DIMACS: 2849 2850 -2851 563 -2852 0 2849 2850 -2851 563 -2853 0 2849 2850 -2851 563 -2854 0 c 0-1 --> -1 c (-b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ -b^{1, 563}_0 ∧ -p_563) -> ( b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ b^{1, 564}_0) c in CNF: c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ p_563 ∨ b^{1, 564}_2 c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ p_563 ∨ -b^{1, 564}_1 c b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ p_563 ∨ b^{1, 564}_0 c in DIMACS: 2849 2850 2851 563 2852 0 2849 2850 2851 563 -2853 0 2849 2850 2851 563 2854 0 c -1-1 --> -2 c ( b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ b^{1, 563}_0 ∧ -p_563) -> ( b^{1, 564}_2 ∧ b^{1, 564}_1 ∧ -b^{1, 564}_0) c in CNF: c -b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ p_563 ∨ b^{1, 564}_2 c -b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ p_563 ∨ b^{1, 564}_1 c -b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ p_563 ∨ -b^{1, 564}_0 c in DIMACS: -2849 2850 -2851 563 2852 0 -2849 2850 -2851 563 2853 0 -2849 2850 -2851 563 -2854 0 c -2-1 --> break c ( b^{1, 563}_2 ∧ b^{1, 563}_1 ∧ -b^{1, 563}_0 ∧ -p_563) -> break c in CNF: c -b^{1, 563}_2 ∨ -b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ p_563 ∨ break c in DIMACS: -2849 -2850 2851 563 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 563}_2 ∧ -b^{1, 563}_1 ∧ -b^{1, 563}_0 ∧ true) c in CNF: c -b^{1, 563}_2 ∨ b^{1, 563}_1 ∨ b^{1, 563}_0 ∨ false c in DIMACS: -2849 2850 2851 0 c 3 does not represent an automaton state. c -(-b^{1, 563}_2 ∧ b^{1, 563}_1 ∧ b^{1, 563}_0 ∧ true) c in CNF: c b^{1, 563}_2 ∨ -b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ false c in DIMACS: 2849 -2850 -2851 0 c -3 does not represent an automaton state. c -( b^{1, 563}_2 ∧ b^{1, 563}_1 ∧ b^{1, 563}_0 ∧ true) c in CNF: c -b^{1, 563}_2 ∨ -b^{1, 563}_1 ∨ -b^{1, 563}_0 ∨ false c in DIMACS: -2849 -2850 -2851 0 c i = 564 c -2+1 --> -1 c ( b^{1, 564}_2 ∧ b^{1, 564}_1 ∧ -b^{1, 564}_0 ∧ p_564) -> ( b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ b^{1, 565}_0) c in CNF: c -b^{1, 564}_2 ∨ -b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ -p_564 ∨ b^{1, 565}_2 c -b^{1, 564}_2 ∨ -b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ -p_564 ∨ -b^{1, 565}_1 c -b^{1, 564}_2 ∨ -b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ -p_564 ∨ b^{1, 565}_0 c in DIMACS: -2852 -2853 2854 -564 2855 0 -2852 -2853 2854 -564 -2856 0 -2852 -2853 2854 -564 2857 0 c -1+1 --> 0 c ( b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ b^{1, 564}_0 ∧ p_564) -> (-b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ -b^{1, 565}_0) c in CNF: c -b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ -p_564 ∨ -b^{1, 565}_2 c -b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ -p_564 ∨ -b^{1, 565}_1 c -b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ -p_564 ∨ -b^{1, 565}_0 c in DIMACS: -2852 2853 -2854 -564 -2855 0 -2852 2853 -2854 -564 -2856 0 -2852 2853 -2854 -564 -2857 0 c 0+1 --> 1 c (-b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ -b^{1, 564}_0 ∧ p_564) -> (-b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ b^{1, 565}_0) c in CNF: c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ -p_564 ∨ -b^{1, 565}_2 c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ -p_564 ∨ -b^{1, 565}_1 c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ -p_564 ∨ b^{1, 565}_0 c in DIMACS: 2852 2853 2854 -564 -2855 0 2852 2853 2854 -564 -2856 0 2852 2853 2854 -564 2857 0 c 1+1 --> 2 c (-b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ b^{1, 564}_0 ∧ p_564) -> (-b^{1, 565}_2 ∧ b^{1, 565}_1 ∧ -b^{1, 565}_0) c in CNF: c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ -p_564 ∨ -b^{1, 565}_2 c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ -p_564 ∨ b^{1, 565}_1 c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ -p_564 ∨ -b^{1, 565}_0 c in DIMACS: 2852 2853 -2854 -564 -2855 0 2852 2853 -2854 -564 2856 0 2852 2853 -2854 -564 -2857 0 c 2+1 --> break c (-b^{1, 564}_2 ∧ b^{1, 564}_1 ∧ -b^{1, 564}_0 ∧ p_564) -> break c in CNF: c b^{1, 564}_2 ∨ -b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ -p_564 ∨ break c in DIMACS: 2852 -2853 2854 -564 1162 0 c 2-1 --> 1 c (-b^{1, 564}_2 ∧ b^{1, 564}_1 ∧ -b^{1, 564}_0 ∧ -p_564) -> (-b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ b^{1, 565}_0) c in CNF: c b^{1, 564}_2 ∨ -b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ p_564 ∨ -b^{1, 565}_2 c b^{1, 564}_2 ∨ -b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ p_564 ∨ -b^{1, 565}_1 c b^{1, 564}_2 ∨ -b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ p_564 ∨ b^{1, 565}_0 c in DIMACS: 2852 -2853 2854 564 -2855 0 2852 -2853 2854 564 -2856 0 2852 -2853 2854 564 2857 0 c 1-1 --> 0 c (-b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ b^{1, 564}_0 ∧ -p_564) -> (-b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ -b^{1, 565}_0) c in CNF: c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ p_564 ∨ -b^{1, 565}_2 c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ p_564 ∨ -b^{1, 565}_1 c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ p_564 ∨ -b^{1, 565}_0 c in DIMACS: 2852 2853 -2854 564 -2855 0 2852 2853 -2854 564 -2856 0 2852 2853 -2854 564 -2857 0 c 0-1 --> -1 c (-b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ -b^{1, 564}_0 ∧ -p_564) -> ( b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ b^{1, 565}_0) c in CNF: c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ p_564 ∨ b^{1, 565}_2 c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ p_564 ∨ -b^{1, 565}_1 c b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ p_564 ∨ b^{1, 565}_0 c in DIMACS: 2852 2853 2854 564 2855 0 2852 2853 2854 564 -2856 0 2852 2853 2854 564 2857 0 c -1-1 --> -2 c ( b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ b^{1, 564}_0 ∧ -p_564) -> ( b^{1, 565}_2 ∧ b^{1, 565}_1 ∧ -b^{1, 565}_0) c in CNF: c -b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ p_564 ∨ b^{1, 565}_2 c -b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ p_564 ∨ b^{1, 565}_1 c -b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ p_564 ∨ -b^{1, 565}_0 c in DIMACS: -2852 2853 -2854 564 2855 0 -2852 2853 -2854 564 2856 0 -2852 2853 -2854 564 -2857 0 c -2-1 --> break c ( b^{1, 564}_2 ∧ b^{1, 564}_1 ∧ -b^{1, 564}_0 ∧ -p_564) -> break c in CNF: c -b^{1, 564}_2 ∨ -b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ p_564 ∨ break c in DIMACS: -2852 -2853 2854 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 564}_2 ∧ -b^{1, 564}_1 ∧ -b^{1, 564}_0 ∧ true) c in CNF: c -b^{1, 564}_2 ∨ b^{1, 564}_1 ∨ b^{1, 564}_0 ∨ false c in DIMACS: -2852 2853 2854 0 c 3 does not represent an automaton state. c -(-b^{1, 564}_2 ∧ b^{1, 564}_1 ∧ b^{1, 564}_0 ∧ true) c in CNF: c b^{1, 564}_2 ∨ -b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ false c in DIMACS: 2852 -2853 -2854 0 c -3 does not represent an automaton state. c -( b^{1, 564}_2 ∧ b^{1, 564}_1 ∧ b^{1, 564}_0 ∧ true) c in CNF: c -b^{1, 564}_2 ∨ -b^{1, 564}_1 ∨ -b^{1, 564}_0 ∨ false c in DIMACS: -2852 -2853 -2854 0 c i = 565 c -2+1 --> -1 c ( b^{1, 565}_2 ∧ b^{1, 565}_1 ∧ -b^{1, 565}_0 ∧ p_565) -> ( b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ b^{1, 566}_0) c in CNF: c -b^{1, 565}_2 ∨ -b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ -p_565 ∨ b^{1, 566}_2 c -b^{1, 565}_2 ∨ -b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ -p_565 ∨ -b^{1, 566}_1 c -b^{1, 565}_2 ∨ -b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ -p_565 ∨ b^{1, 566}_0 c in DIMACS: -2855 -2856 2857 -565 2858 0 -2855 -2856 2857 -565 -2859 0 -2855 -2856 2857 -565 2860 0 c -1+1 --> 0 c ( b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ b^{1, 565}_0 ∧ p_565) -> (-b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ -b^{1, 566}_0) c in CNF: c -b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ -p_565 ∨ -b^{1, 566}_2 c -b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ -p_565 ∨ -b^{1, 566}_1 c -b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ -p_565 ∨ -b^{1, 566}_0 c in DIMACS: -2855 2856 -2857 -565 -2858 0 -2855 2856 -2857 -565 -2859 0 -2855 2856 -2857 -565 -2860 0 c 0+1 --> 1 c (-b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ -b^{1, 565}_0 ∧ p_565) -> (-b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ b^{1, 566}_0) c in CNF: c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ -p_565 ∨ -b^{1, 566}_2 c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ -p_565 ∨ -b^{1, 566}_1 c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ -p_565 ∨ b^{1, 566}_0 c in DIMACS: 2855 2856 2857 -565 -2858 0 2855 2856 2857 -565 -2859 0 2855 2856 2857 -565 2860 0 c 1+1 --> 2 c (-b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ b^{1, 565}_0 ∧ p_565) -> (-b^{1, 566}_2 ∧ b^{1, 566}_1 ∧ -b^{1, 566}_0) c in CNF: c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ -p_565 ∨ -b^{1, 566}_2 c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ -p_565 ∨ b^{1, 566}_1 c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ -p_565 ∨ -b^{1, 566}_0 c in DIMACS: 2855 2856 -2857 -565 -2858 0 2855 2856 -2857 -565 2859 0 2855 2856 -2857 -565 -2860 0 c 2+1 --> break c (-b^{1, 565}_2 ∧ b^{1, 565}_1 ∧ -b^{1, 565}_0 ∧ p_565) -> break c in CNF: c b^{1, 565}_2 ∨ -b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ -p_565 ∨ break c in DIMACS: 2855 -2856 2857 -565 1162 0 c 2-1 --> 1 c (-b^{1, 565}_2 ∧ b^{1, 565}_1 ∧ -b^{1, 565}_0 ∧ -p_565) -> (-b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ b^{1, 566}_0) c in CNF: c b^{1, 565}_2 ∨ -b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ p_565 ∨ -b^{1, 566}_2 c b^{1, 565}_2 ∨ -b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ p_565 ∨ -b^{1, 566}_1 c b^{1, 565}_2 ∨ -b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ p_565 ∨ b^{1, 566}_0 c in DIMACS: 2855 -2856 2857 565 -2858 0 2855 -2856 2857 565 -2859 0 2855 -2856 2857 565 2860 0 c 1-1 --> 0 c (-b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ b^{1, 565}_0 ∧ -p_565) -> (-b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ -b^{1, 566}_0) c in CNF: c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ p_565 ∨ -b^{1, 566}_2 c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ p_565 ∨ -b^{1, 566}_1 c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ p_565 ∨ -b^{1, 566}_0 c in DIMACS: 2855 2856 -2857 565 -2858 0 2855 2856 -2857 565 -2859 0 2855 2856 -2857 565 -2860 0 c 0-1 --> -1 c (-b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ -b^{1, 565}_0 ∧ -p_565) -> ( b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ b^{1, 566}_0) c in CNF: c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ p_565 ∨ b^{1, 566}_2 c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ p_565 ∨ -b^{1, 566}_1 c b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ p_565 ∨ b^{1, 566}_0 c in DIMACS: 2855 2856 2857 565 2858 0 2855 2856 2857 565 -2859 0 2855 2856 2857 565 2860 0 c -1-1 --> -2 c ( b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ b^{1, 565}_0 ∧ -p_565) -> ( b^{1, 566}_2 ∧ b^{1, 566}_1 ∧ -b^{1, 566}_0) c in CNF: c -b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ p_565 ∨ b^{1, 566}_2 c -b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ p_565 ∨ b^{1, 566}_1 c -b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ p_565 ∨ -b^{1, 566}_0 c in DIMACS: -2855 2856 -2857 565 2858 0 -2855 2856 -2857 565 2859 0 -2855 2856 -2857 565 -2860 0 c -2-1 --> break c ( b^{1, 565}_2 ∧ b^{1, 565}_1 ∧ -b^{1, 565}_0 ∧ -p_565) -> break c in CNF: c -b^{1, 565}_2 ∨ -b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ p_565 ∨ break c in DIMACS: -2855 -2856 2857 565 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 565}_2 ∧ -b^{1, 565}_1 ∧ -b^{1, 565}_0 ∧ true) c in CNF: c -b^{1, 565}_2 ∨ b^{1, 565}_1 ∨ b^{1, 565}_0 ∨ false c in DIMACS: -2855 2856 2857 0 c 3 does not represent an automaton state. c -(-b^{1, 565}_2 ∧ b^{1, 565}_1 ∧ b^{1, 565}_0 ∧ true) c in CNF: c b^{1, 565}_2 ∨ -b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ false c in DIMACS: 2855 -2856 -2857 0 c -3 does not represent an automaton state. c -( b^{1, 565}_2 ∧ b^{1, 565}_1 ∧ b^{1, 565}_0 ∧ true) c in CNF: c -b^{1, 565}_2 ∨ -b^{1, 565}_1 ∨ -b^{1, 565}_0 ∨ false c in DIMACS: -2855 -2856 -2857 0 c i = 566 c -2+1 --> -1 c ( b^{1, 566}_2 ∧ b^{1, 566}_1 ∧ -b^{1, 566}_0 ∧ p_566) -> ( b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ b^{1, 567}_0) c in CNF: c -b^{1, 566}_2 ∨ -b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ -p_566 ∨ b^{1, 567}_2 c -b^{1, 566}_2 ∨ -b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ -p_566 ∨ -b^{1, 567}_1 c -b^{1, 566}_2 ∨ -b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ -p_566 ∨ b^{1, 567}_0 c in DIMACS: -2858 -2859 2860 -566 2861 0 -2858 -2859 2860 -566 -2862 0 -2858 -2859 2860 -566 2863 0 c -1+1 --> 0 c ( b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ b^{1, 566}_0 ∧ p_566) -> (-b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ -b^{1, 567}_0) c in CNF: c -b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ -p_566 ∨ -b^{1, 567}_2 c -b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ -p_566 ∨ -b^{1, 567}_1 c -b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ -p_566 ∨ -b^{1, 567}_0 c in DIMACS: -2858 2859 -2860 -566 -2861 0 -2858 2859 -2860 -566 -2862 0 -2858 2859 -2860 -566 -2863 0 c 0+1 --> 1 c (-b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ -b^{1, 566}_0 ∧ p_566) -> (-b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ b^{1, 567}_0) c in CNF: c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ -p_566 ∨ -b^{1, 567}_2 c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ -p_566 ∨ -b^{1, 567}_1 c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ -p_566 ∨ b^{1, 567}_0 c in DIMACS: 2858 2859 2860 -566 -2861 0 2858 2859 2860 -566 -2862 0 2858 2859 2860 -566 2863 0 c 1+1 --> 2 c (-b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ b^{1, 566}_0 ∧ p_566) -> (-b^{1, 567}_2 ∧ b^{1, 567}_1 ∧ -b^{1, 567}_0) c in CNF: c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ -p_566 ∨ -b^{1, 567}_2 c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ -p_566 ∨ b^{1, 567}_1 c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ -p_566 ∨ -b^{1, 567}_0 c in DIMACS: 2858 2859 -2860 -566 -2861 0 2858 2859 -2860 -566 2862 0 2858 2859 -2860 -566 -2863 0 c 2+1 --> break c (-b^{1, 566}_2 ∧ b^{1, 566}_1 ∧ -b^{1, 566}_0 ∧ p_566) -> break c in CNF: c b^{1, 566}_2 ∨ -b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ -p_566 ∨ break c in DIMACS: 2858 -2859 2860 -566 1162 0 c 2-1 --> 1 c (-b^{1, 566}_2 ∧ b^{1, 566}_1 ∧ -b^{1, 566}_0 ∧ -p_566) -> (-b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ b^{1, 567}_0) c in CNF: c b^{1, 566}_2 ∨ -b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ p_566 ∨ -b^{1, 567}_2 c b^{1, 566}_2 ∨ -b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ p_566 ∨ -b^{1, 567}_1 c b^{1, 566}_2 ∨ -b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ p_566 ∨ b^{1, 567}_0 c in DIMACS: 2858 -2859 2860 566 -2861 0 2858 -2859 2860 566 -2862 0 2858 -2859 2860 566 2863 0 c 1-1 --> 0 c (-b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ b^{1, 566}_0 ∧ -p_566) -> (-b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ -b^{1, 567}_0) c in CNF: c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ p_566 ∨ -b^{1, 567}_2 c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ p_566 ∨ -b^{1, 567}_1 c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ p_566 ∨ -b^{1, 567}_0 c in DIMACS: 2858 2859 -2860 566 -2861 0 2858 2859 -2860 566 -2862 0 2858 2859 -2860 566 -2863 0 c 0-1 --> -1 c (-b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ -b^{1, 566}_0 ∧ -p_566) -> ( b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ b^{1, 567}_0) c in CNF: c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ p_566 ∨ b^{1, 567}_2 c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ p_566 ∨ -b^{1, 567}_1 c b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ p_566 ∨ b^{1, 567}_0 c in DIMACS: 2858 2859 2860 566 2861 0 2858 2859 2860 566 -2862 0 2858 2859 2860 566 2863 0 c -1-1 --> -2 c ( b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ b^{1, 566}_0 ∧ -p_566) -> ( b^{1, 567}_2 ∧ b^{1, 567}_1 ∧ -b^{1, 567}_0) c in CNF: c -b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ p_566 ∨ b^{1, 567}_2 c -b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ p_566 ∨ b^{1, 567}_1 c -b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ p_566 ∨ -b^{1, 567}_0 c in DIMACS: -2858 2859 -2860 566 2861 0 -2858 2859 -2860 566 2862 0 -2858 2859 -2860 566 -2863 0 c -2-1 --> break c ( b^{1, 566}_2 ∧ b^{1, 566}_1 ∧ -b^{1, 566}_0 ∧ -p_566) -> break c in CNF: c -b^{1, 566}_2 ∨ -b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ p_566 ∨ break c in DIMACS: -2858 -2859 2860 566 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 566}_2 ∧ -b^{1, 566}_1 ∧ -b^{1, 566}_0 ∧ true) c in CNF: c -b^{1, 566}_2 ∨ b^{1, 566}_1 ∨ b^{1, 566}_0 ∨ false c in DIMACS: -2858 2859 2860 0 c 3 does not represent an automaton state. c -(-b^{1, 566}_2 ∧ b^{1, 566}_1 ∧ b^{1, 566}_0 ∧ true) c in CNF: c b^{1, 566}_2 ∨ -b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ false c in DIMACS: 2858 -2859 -2860 0 c -3 does not represent an automaton state. c -( b^{1, 566}_2 ∧ b^{1, 566}_1 ∧ b^{1, 566}_0 ∧ true) c in CNF: c -b^{1, 566}_2 ∨ -b^{1, 566}_1 ∨ -b^{1, 566}_0 ∨ false c in DIMACS: -2858 -2859 -2860 0 c i = 567 c -2+1 --> -1 c ( b^{1, 567}_2 ∧ b^{1, 567}_1 ∧ -b^{1, 567}_0 ∧ p_567) -> ( b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ b^{1, 568}_0) c in CNF: c -b^{1, 567}_2 ∨ -b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ -p_567 ∨ b^{1, 568}_2 c -b^{1, 567}_2 ∨ -b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ -p_567 ∨ -b^{1, 568}_1 c -b^{1, 567}_2 ∨ -b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ -p_567 ∨ b^{1, 568}_0 c in DIMACS: -2861 -2862 2863 -567 2864 0 -2861 -2862 2863 -567 -2865 0 -2861 -2862 2863 -567 2866 0 c -1+1 --> 0 c ( b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ b^{1, 567}_0 ∧ p_567) -> (-b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ -b^{1, 568}_0) c in CNF: c -b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ -p_567 ∨ -b^{1, 568}_2 c -b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ -p_567 ∨ -b^{1, 568}_1 c -b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ -p_567 ∨ -b^{1, 568}_0 c in DIMACS: -2861 2862 -2863 -567 -2864 0 -2861 2862 -2863 -567 -2865 0 -2861 2862 -2863 -567 -2866 0 c 0+1 --> 1 c (-b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ -b^{1, 567}_0 ∧ p_567) -> (-b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ b^{1, 568}_0) c in CNF: c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ -p_567 ∨ -b^{1, 568}_2 c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ -p_567 ∨ -b^{1, 568}_1 c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ -p_567 ∨ b^{1, 568}_0 c in DIMACS: 2861 2862 2863 -567 -2864 0 2861 2862 2863 -567 -2865 0 2861 2862 2863 -567 2866 0 c 1+1 --> 2 c (-b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ b^{1, 567}_0 ∧ p_567) -> (-b^{1, 568}_2 ∧ b^{1, 568}_1 ∧ -b^{1, 568}_0) c in CNF: c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ -p_567 ∨ -b^{1, 568}_2 c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ -p_567 ∨ b^{1, 568}_1 c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ -p_567 ∨ -b^{1, 568}_0 c in DIMACS: 2861 2862 -2863 -567 -2864 0 2861 2862 -2863 -567 2865 0 2861 2862 -2863 -567 -2866 0 c 2+1 --> break c (-b^{1, 567}_2 ∧ b^{1, 567}_1 ∧ -b^{1, 567}_0 ∧ p_567) -> break c in CNF: c b^{1, 567}_2 ∨ -b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ -p_567 ∨ break c in DIMACS: 2861 -2862 2863 -567 1162 0 c 2-1 --> 1 c (-b^{1, 567}_2 ∧ b^{1, 567}_1 ∧ -b^{1, 567}_0 ∧ -p_567) -> (-b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ b^{1, 568}_0) c in CNF: c b^{1, 567}_2 ∨ -b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ p_567 ∨ -b^{1, 568}_2 c b^{1, 567}_2 ∨ -b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ p_567 ∨ -b^{1, 568}_1 c b^{1, 567}_2 ∨ -b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ p_567 ∨ b^{1, 568}_0 c in DIMACS: 2861 -2862 2863 567 -2864 0 2861 -2862 2863 567 -2865 0 2861 -2862 2863 567 2866 0 c 1-1 --> 0 c (-b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ b^{1, 567}_0 ∧ -p_567) -> (-b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ -b^{1, 568}_0) c in CNF: c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ p_567 ∨ -b^{1, 568}_2 c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ p_567 ∨ -b^{1, 568}_1 c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ p_567 ∨ -b^{1, 568}_0 c in DIMACS: 2861 2862 -2863 567 -2864 0 2861 2862 -2863 567 -2865 0 2861 2862 -2863 567 -2866 0 c 0-1 --> -1 c (-b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ -b^{1, 567}_0 ∧ -p_567) -> ( b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ b^{1, 568}_0) c in CNF: c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ p_567 ∨ b^{1, 568}_2 c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ p_567 ∨ -b^{1, 568}_1 c b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ p_567 ∨ b^{1, 568}_0 c in DIMACS: 2861 2862 2863 567 2864 0 2861 2862 2863 567 -2865 0 2861 2862 2863 567 2866 0 c -1-1 --> -2 c ( b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ b^{1, 567}_0 ∧ -p_567) -> ( b^{1, 568}_2 ∧ b^{1, 568}_1 ∧ -b^{1, 568}_0) c in CNF: c -b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ p_567 ∨ b^{1, 568}_2 c -b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ p_567 ∨ b^{1, 568}_1 c -b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ p_567 ∨ -b^{1, 568}_0 c in DIMACS: -2861 2862 -2863 567 2864 0 -2861 2862 -2863 567 2865 0 -2861 2862 -2863 567 -2866 0 c -2-1 --> break c ( b^{1, 567}_2 ∧ b^{1, 567}_1 ∧ -b^{1, 567}_0 ∧ -p_567) -> break c in CNF: c -b^{1, 567}_2 ∨ -b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ p_567 ∨ break c in DIMACS: -2861 -2862 2863 567 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 567}_2 ∧ -b^{1, 567}_1 ∧ -b^{1, 567}_0 ∧ true) c in CNF: c -b^{1, 567}_2 ∨ b^{1, 567}_1 ∨ b^{1, 567}_0 ∨ false c in DIMACS: -2861 2862 2863 0 c 3 does not represent an automaton state. c -(-b^{1, 567}_2 ∧ b^{1, 567}_1 ∧ b^{1, 567}_0 ∧ true) c in CNF: c b^{1, 567}_2 ∨ -b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ false c in DIMACS: 2861 -2862 -2863 0 c -3 does not represent an automaton state. c -( b^{1, 567}_2 ∧ b^{1, 567}_1 ∧ b^{1, 567}_0 ∧ true) c in CNF: c -b^{1, 567}_2 ∨ -b^{1, 567}_1 ∨ -b^{1, 567}_0 ∨ false c in DIMACS: -2861 -2862 -2863 0 c i = 568 c -2+1 --> -1 c ( b^{1, 568}_2 ∧ b^{1, 568}_1 ∧ -b^{1, 568}_0 ∧ p_568) -> ( b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ b^{1, 569}_0) c in CNF: c -b^{1, 568}_2 ∨ -b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ -p_568 ∨ b^{1, 569}_2 c -b^{1, 568}_2 ∨ -b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ -p_568 ∨ -b^{1, 569}_1 c -b^{1, 568}_2 ∨ -b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ -p_568 ∨ b^{1, 569}_0 c in DIMACS: -2864 -2865 2866 -568 2867 0 -2864 -2865 2866 -568 -2868 0 -2864 -2865 2866 -568 2869 0 c -1+1 --> 0 c ( b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ b^{1, 568}_0 ∧ p_568) -> (-b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ -b^{1, 569}_0) c in CNF: c -b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ -p_568 ∨ -b^{1, 569}_2 c -b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ -p_568 ∨ -b^{1, 569}_1 c -b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ -p_568 ∨ -b^{1, 569}_0 c in DIMACS: -2864 2865 -2866 -568 -2867 0 -2864 2865 -2866 -568 -2868 0 -2864 2865 -2866 -568 -2869 0 c 0+1 --> 1 c (-b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ -b^{1, 568}_0 ∧ p_568) -> (-b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ b^{1, 569}_0) c in CNF: c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ -p_568 ∨ -b^{1, 569}_2 c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ -p_568 ∨ -b^{1, 569}_1 c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ -p_568 ∨ b^{1, 569}_0 c in DIMACS: 2864 2865 2866 -568 -2867 0 2864 2865 2866 -568 -2868 0 2864 2865 2866 -568 2869 0 c 1+1 --> 2 c (-b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ b^{1, 568}_0 ∧ p_568) -> (-b^{1, 569}_2 ∧ b^{1, 569}_1 ∧ -b^{1, 569}_0) c in CNF: c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ -p_568 ∨ -b^{1, 569}_2 c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ -p_568 ∨ b^{1, 569}_1 c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ -p_568 ∨ -b^{1, 569}_0 c in DIMACS: 2864 2865 -2866 -568 -2867 0 2864 2865 -2866 -568 2868 0 2864 2865 -2866 -568 -2869 0 c 2+1 --> break c (-b^{1, 568}_2 ∧ b^{1, 568}_1 ∧ -b^{1, 568}_0 ∧ p_568) -> break c in CNF: c b^{1, 568}_2 ∨ -b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ -p_568 ∨ break c in DIMACS: 2864 -2865 2866 -568 1162 0 c 2-1 --> 1 c (-b^{1, 568}_2 ∧ b^{1, 568}_1 ∧ -b^{1, 568}_0 ∧ -p_568) -> (-b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ b^{1, 569}_0) c in CNF: c b^{1, 568}_2 ∨ -b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ p_568 ∨ -b^{1, 569}_2 c b^{1, 568}_2 ∨ -b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ p_568 ∨ -b^{1, 569}_1 c b^{1, 568}_2 ∨ -b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ p_568 ∨ b^{1, 569}_0 c in DIMACS: 2864 -2865 2866 568 -2867 0 2864 -2865 2866 568 -2868 0 2864 -2865 2866 568 2869 0 c 1-1 --> 0 c (-b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ b^{1, 568}_0 ∧ -p_568) -> (-b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ -b^{1, 569}_0) c in CNF: c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ p_568 ∨ -b^{1, 569}_2 c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ p_568 ∨ -b^{1, 569}_1 c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ p_568 ∨ -b^{1, 569}_0 c in DIMACS: 2864 2865 -2866 568 -2867 0 2864 2865 -2866 568 -2868 0 2864 2865 -2866 568 -2869 0 c 0-1 --> -1 c (-b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ -b^{1, 568}_0 ∧ -p_568) -> ( b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ b^{1, 569}_0) c in CNF: c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ p_568 ∨ b^{1, 569}_2 c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ p_568 ∨ -b^{1, 569}_1 c b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ p_568 ∨ b^{1, 569}_0 c in DIMACS: 2864 2865 2866 568 2867 0 2864 2865 2866 568 -2868 0 2864 2865 2866 568 2869 0 c -1-1 --> -2 c ( b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ b^{1, 568}_0 ∧ -p_568) -> ( b^{1, 569}_2 ∧ b^{1, 569}_1 ∧ -b^{1, 569}_0) c in CNF: c -b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ p_568 ∨ b^{1, 569}_2 c -b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ p_568 ∨ b^{1, 569}_1 c -b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ p_568 ∨ -b^{1, 569}_0 c in DIMACS: -2864 2865 -2866 568 2867 0 -2864 2865 -2866 568 2868 0 -2864 2865 -2866 568 -2869 0 c -2-1 --> break c ( b^{1, 568}_2 ∧ b^{1, 568}_1 ∧ -b^{1, 568}_0 ∧ -p_568) -> break c in CNF: c -b^{1, 568}_2 ∨ -b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ p_568 ∨ break c in DIMACS: -2864 -2865 2866 568 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 568}_2 ∧ -b^{1, 568}_1 ∧ -b^{1, 568}_0 ∧ true) c in CNF: c -b^{1, 568}_2 ∨ b^{1, 568}_1 ∨ b^{1, 568}_0 ∨ false c in DIMACS: -2864 2865 2866 0 c 3 does not represent an automaton state. c -(-b^{1, 568}_2 ∧ b^{1, 568}_1 ∧ b^{1, 568}_0 ∧ true) c in CNF: c b^{1, 568}_2 ∨ -b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ false c in DIMACS: 2864 -2865 -2866 0 c -3 does not represent an automaton state. c -( b^{1, 568}_2 ∧ b^{1, 568}_1 ∧ b^{1, 568}_0 ∧ true) c in CNF: c -b^{1, 568}_2 ∨ -b^{1, 568}_1 ∨ -b^{1, 568}_0 ∨ false c in DIMACS: -2864 -2865 -2866 0 c i = 569 c -2+1 --> -1 c ( b^{1, 569}_2 ∧ b^{1, 569}_1 ∧ -b^{1, 569}_0 ∧ p_569) -> ( b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ b^{1, 570}_0) c in CNF: c -b^{1, 569}_2 ∨ -b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ -p_569 ∨ b^{1, 570}_2 c -b^{1, 569}_2 ∨ -b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ -p_569 ∨ -b^{1, 570}_1 c -b^{1, 569}_2 ∨ -b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ -p_569 ∨ b^{1, 570}_0 c in DIMACS: -2867 -2868 2869 -569 2870 0 -2867 -2868 2869 -569 -2871 0 -2867 -2868 2869 -569 2872 0 c -1+1 --> 0 c ( b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ b^{1, 569}_0 ∧ p_569) -> (-b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ -b^{1, 570}_0) c in CNF: c -b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ -p_569 ∨ -b^{1, 570}_2 c -b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ -p_569 ∨ -b^{1, 570}_1 c -b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ -p_569 ∨ -b^{1, 570}_0 c in DIMACS: -2867 2868 -2869 -569 -2870 0 -2867 2868 -2869 -569 -2871 0 -2867 2868 -2869 -569 -2872 0 c 0+1 --> 1 c (-b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ -b^{1, 569}_0 ∧ p_569) -> (-b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ b^{1, 570}_0) c in CNF: c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ -p_569 ∨ -b^{1, 570}_2 c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ -p_569 ∨ -b^{1, 570}_1 c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ -p_569 ∨ b^{1, 570}_0 c in DIMACS: 2867 2868 2869 -569 -2870 0 2867 2868 2869 -569 -2871 0 2867 2868 2869 -569 2872 0 c 1+1 --> 2 c (-b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ b^{1, 569}_0 ∧ p_569) -> (-b^{1, 570}_2 ∧ b^{1, 570}_1 ∧ -b^{1, 570}_0) c in CNF: c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ -p_569 ∨ -b^{1, 570}_2 c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ -p_569 ∨ b^{1, 570}_1 c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ -p_569 ∨ -b^{1, 570}_0 c in DIMACS: 2867 2868 -2869 -569 -2870 0 2867 2868 -2869 -569 2871 0 2867 2868 -2869 -569 -2872 0 c 2+1 --> break c (-b^{1, 569}_2 ∧ b^{1, 569}_1 ∧ -b^{1, 569}_0 ∧ p_569) -> break c in CNF: c b^{1, 569}_2 ∨ -b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ -p_569 ∨ break c in DIMACS: 2867 -2868 2869 -569 1162 0 c 2-1 --> 1 c (-b^{1, 569}_2 ∧ b^{1, 569}_1 ∧ -b^{1, 569}_0 ∧ -p_569) -> (-b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ b^{1, 570}_0) c in CNF: c b^{1, 569}_2 ∨ -b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ p_569 ∨ -b^{1, 570}_2 c b^{1, 569}_2 ∨ -b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ p_569 ∨ -b^{1, 570}_1 c b^{1, 569}_2 ∨ -b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ p_569 ∨ b^{1, 570}_0 c in DIMACS: 2867 -2868 2869 569 -2870 0 2867 -2868 2869 569 -2871 0 2867 -2868 2869 569 2872 0 c 1-1 --> 0 c (-b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ b^{1, 569}_0 ∧ -p_569) -> (-b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ -b^{1, 570}_0) c in CNF: c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ p_569 ∨ -b^{1, 570}_2 c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ p_569 ∨ -b^{1, 570}_1 c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ p_569 ∨ -b^{1, 570}_0 c in DIMACS: 2867 2868 -2869 569 -2870 0 2867 2868 -2869 569 -2871 0 2867 2868 -2869 569 -2872 0 c 0-1 --> -1 c (-b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ -b^{1, 569}_0 ∧ -p_569) -> ( b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ b^{1, 570}_0) c in CNF: c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ p_569 ∨ b^{1, 570}_2 c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ p_569 ∨ -b^{1, 570}_1 c b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ p_569 ∨ b^{1, 570}_0 c in DIMACS: 2867 2868 2869 569 2870 0 2867 2868 2869 569 -2871 0 2867 2868 2869 569 2872 0 c -1-1 --> -2 c ( b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ b^{1, 569}_0 ∧ -p_569) -> ( b^{1, 570}_2 ∧ b^{1, 570}_1 ∧ -b^{1, 570}_0) c in CNF: c -b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ p_569 ∨ b^{1, 570}_2 c -b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ p_569 ∨ b^{1, 570}_1 c -b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ p_569 ∨ -b^{1, 570}_0 c in DIMACS: -2867 2868 -2869 569 2870 0 -2867 2868 -2869 569 2871 0 -2867 2868 -2869 569 -2872 0 c -2-1 --> break c ( b^{1, 569}_2 ∧ b^{1, 569}_1 ∧ -b^{1, 569}_0 ∧ -p_569) -> break c in CNF: c -b^{1, 569}_2 ∨ -b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ p_569 ∨ break c in DIMACS: -2867 -2868 2869 569 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 569}_2 ∧ -b^{1, 569}_1 ∧ -b^{1, 569}_0 ∧ true) c in CNF: c -b^{1, 569}_2 ∨ b^{1, 569}_1 ∨ b^{1, 569}_0 ∨ false c in DIMACS: -2867 2868 2869 0 c 3 does not represent an automaton state. c -(-b^{1, 569}_2 ∧ b^{1, 569}_1 ∧ b^{1, 569}_0 ∧ true) c in CNF: c b^{1, 569}_2 ∨ -b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ false c in DIMACS: 2867 -2868 -2869 0 c -3 does not represent an automaton state. c -( b^{1, 569}_2 ∧ b^{1, 569}_1 ∧ b^{1, 569}_0 ∧ true) c in CNF: c -b^{1, 569}_2 ∨ -b^{1, 569}_1 ∨ -b^{1, 569}_0 ∨ false c in DIMACS: -2867 -2868 -2869 0 c i = 570 c -2+1 --> -1 c ( b^{1, 570}_2 ∧ b^{1, 570}_1 ∧ -b^{1, 570}_0 ∧ p_570) -> ( b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ b^{1, 571}_0) c in CNF: c -b^{1, 570}_2 ∨ -b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ -p_570 ∨ b^{1, 571}_2 c -b^{1, 570}_2 ∨ -b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ -p_570 ∨ -b^{1, 571}_1 c -b^{1, 570}_2 ∨ -b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ -p_570 ∨ b^{1, 571}_0 c in DIMACS: -2870 -2871 2872 -570 2873 0 -2870 -2871 2872 -570 -2874 0 -2870 -2871 2872 -570 2875 0 c -1+1 --> 0 c ( b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ b^{1, 570}_0 ∧ p_570) -> (-b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ -b^{1, 571}_0) c in CNF: c -b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ -p_570 ∨ -b^{1, 571}_2 c -b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ -p_570 ∨ -b^{1, 571}_1 c -b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ -p_570 ∨ -b^{1, 571}_0 c in DIMACS: -2870 2871 -2872 -570 -2873 0 -2870 2871 -2872 -570 -2874 0 -2870 2871 -2872 -570 -2875 0 c 0+1 --> 1 c (-b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ -b^{1, 570}_0 ∧ p_570) -> (-b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ b^{1, 571}_0) c in CNF: c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ -p_570 ∨ -b^{1, 571}_2 c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ -p_570 ∨ -b^{1, 571}_1 c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ -p_570 ∨ b^{1, 571}_0 c in DIMACS: 2870 2871 2872 -570 -2873 0 2870 2871 2872 -570 -2874 0 2870 2871 2872 -570 2875 0 c 1+1 --> 2 c (-b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ b^{1, 570}_0 ∧ p_570) -> (-b^{1, 571}_2 ∧ b^{1, 571}_1 ∧ -b^{1, 571}_0) c in CNF: c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ -p_570 ∨ -b^{1, 571}_2 c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ -p_570 ∨ b^{1, 571}_1 c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ -p_570 ∨ -b^{1, 571}_0 c in DIMACS: 2870 2871 -2872 -570 -2873 0 2870 2871 -2872 -570 2874 0 2870 2871 -2872 -570 -2875 0 c 2+1 --> break c (-b^{1, 570}_2 ∧ b^{1, 570}_1 ∧ -b^{1, 570}_0 ∧ p_570) -> break c in CNF: c b^{1, 570}_2 ∨ -b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ -p_570 ∨ break c in DIMACS: 2870 -2871 2872 -570 1162 0 c 2-1 --> 1 c (-b^{1, 570}_2 ∧ b^{1, 570}_1 ∧ -b^{1, 570}_0 ∧ -p_570) -> (-b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ b^{1, 571}_0) c in CNF: c b^{1, 570}_2 ∨ -b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ p_570 ∨ -b^{1, 571}_2 c b^{1, 570}_2 ∨ -b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ p_570 ∨ -b^{1, 571}_1 c b^{1, 570}_2 ∨ -b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ p_570 ∨ b^{1, 571}_0 c in DIMACS: 2870 -2871 2872 570 -2873 0 2870 -2871 2872 570 -2874 0 2870 -2871 2872 570 2875 0 c 1-1 --> 0 c (-b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ b^{1, 570}_0 ∧ -p_570) -> (-b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ -b^{1, 571}_0) c in CNF: c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ p_570 ∨ -b^{1, 571}_2 c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ p_570 ∨ -b^{1, 571}_1 c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ p_570 ∨ -b^{1, 571}_0 c in DIMACS: 2870 2871 -2872 570 -2873 0 2870 2871 -2872 570 -2874 0 2870 2871 -2872 570 -2875 0 c 0-1 --> -1 c (-b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ -b^{1, 570}_0 ∧ -p_570) -> ( b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ b^{1, 571}_0) c in CNF: c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ p_570 ∨ b^{1, 571}_2 c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ p_570 ∨ -b^{1, 571}_1 c b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ p_570 ∨ b^{1, 571}_0 c in DIMACS: 2870 2871 2872 570 2873 0 2870 2871 2872 570 -2874 0 2870 2871 2872 570 2875 0 c -1-1 --> -2 c ( b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ b^{1, 570}_0 ∧ -p_570) -> ( b^{1, 571}_2 ∧ b^{1, 571}_1 ∧ -b^{1, 571}_0) c in CNF: c -b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ p_570 ∨ b^{1, 571}_2 c -b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ p_570 ∨ b^{1, 571}_1 c -b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ p_570 ∨ -b^{1, 571}_0 c in DIMACS: -2870 2871 -2872 570 2873 0 -2870 2871 -2872 570 2874 0 -2870 2871 -2872 570 -2875 0 c -2-1 --> break c ( b^{1, 570}_2 ∧ b^{1, 570}_1 ∧ -b^{1, 570}_0 ∧ -p_570) -> break c in CNF: c -b^{1, 570}_2 ∨ -b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ p_570 ∨ break c in DIMACS: -2870 -2871 2872 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 570}_2 ∧ -b^{1, 570}_1 ∧ -b^{1, 570}_0 ∧ true) c in CNF: c -b^{1, 570}_2 ∨ b^{1, 570}_1 ∨ b^{1, 570}_0 ∨ false c in DIMACS: -2870 2871 2872 0 c 3 does not represent an automaton state. c -(-b^{1, 570}_2 ∧ b^{1, 570}_1 ∧ b^{1, 570}_0 ∧ true) c in CNF: c b^{1, 570}_2 ∨ -b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ false c in DIMACS: 2870 -2871 -2872 0 c -3 does not represent an automaton state. c -( b^{1, 570}_2 ∧ b^{1, 570}_1 ∧ b^{1, 570}_0 ∧ true) c in CNF: c -b^{1, 570}_2 ∨ -b^{1, 570}_1 ∨ -b^{1, 570}_0 ∨ false c in DIMACS: -2870 -2871 -2872 0 c i = 571 c -2+1 --> -1 c ( b^{1, 571}_2 ∧ b^{1, 571}_1 ∧ -b^{1, 571}_0 ∧ p_571) -> ( b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ b^{1, 572}_0) c in CNF: c -b^{1, 571}_2 ∨ -b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ -p_571 ∨ b^{1, 572}_2 c -b^{1, 571}_2 ∨ -b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ -p_571 ∨ -b^{1, 572}_1 c -b^{1, 571}_2 ∨ -b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ -p_571 ∨ b^{1, 572}_0 c in DIMACS: -2873 -2874 2875 -571 2876 0 -2873 -2874 2875 -571 -2877 0 -2873 -2874 2875 -571 2878 0 c -1+1 --> 0 c ( b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ b^{1, 571}_0 ∧ p_571) -> (-b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ -b^{1, 572}_0) c in CNF: c -b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ -p_571 ∨ -b^{1, 572}_2 c -b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ -p_571 ∨ -b^{1, 572}_1 c -b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ -p_571 ∨ -b^{1, 572}_0 c in DIMACS: -2873 2874 -2875 -571 -2876 0 -2873 2874 -2875 -571 -2877 0 -2873 2874 -2875 -571 -2878 0 c 0+1 --> 1 c (-b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ -b^{1, 571}_0 ∧ p_571) -> (-b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ b^{1, 572}_0) c in CNF: c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ -p_571 ∨ -b^{1, 572}_2 c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ -p_571 ∨ -b^{1, 572}_1 c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ -p_571 ∨ b^{1, 572}_0 c in DIMACS: 2873 2874 2875 -571 -2876 0 2873 2874 2875 -571 -2877 0 2873 2874 2875 -571 2878 0 c 1+1 --> 2 c (-b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ b^{1, 571}_0 ∧ p_571) -> (-b^{1, 572}_2 ∧ b^{1, 572}_1 ∧ -b^{1, 572}_0) c in CNF: c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ -p_571 ∨ -b^{1, 572}_2 c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ -p_571 ∨ b^{1, 572}_1 c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ -p_571 ∨ -b^{1, 572}_0 c in DIMACS: 2873 2874 -2875 -571 -2876 0 2873 2874 -2875 -571 2877 0 2873 2874 -2875 -571 -2878 0 c 2+1 --> break c (-b^{1, 571}_2 ∧ b^{1, 571}_1 ∧ -b^{1, 571}_0 ∧ p_571) -> break c in CNF: c b^{1, 571}_2 ∨ -b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ -p_571 ∨ break c in DIMACS: 2873 -2874 2875 -571 1162 0 c 2-1 --> 1 c (-b^{1, 571}_2 ∧ b^{1, 571}_1 ∧ -b^{1, 571}_0 ∧ -p_571) -> (-b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ b^{1, 572}_0) c in CNF: c b^{1, 571}_2 ∨ -b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ p_571 ∨ -b^{1, 572}_2 c b^{1, 571}_2 ∨ -b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ p_571 ∨ -b^{1, 572}_1 c b^{1, 571}_2 ∨ -b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ p_571 ∨ b^{1, 572}_0 c in DIMACS: 2873 -2874 2875 571 -2876 0 2873 -2874 2875 571 -2877 0 2873 -2874 2875 571 2878 0 c 1-1 --> 0 c (-b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ b^{1, 571}_0 ∧ -p_571) -> (-b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ -b^{1, 572}_0) c in CNF: c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ p_571 ∨ -b^{1, 572}_2 c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ p_571 ∨ -b^{1, 572}_1 c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ p_571 ∨ -b^{1, 572}_0 c in DIMACS: 2873 2874 -2875 571 -2876 0 2873 2874 -2875 571 -2877 0 2873 2874 -2875 571 -2878 0 c 0-1 --> -1 c (-b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ -b^{1, 571}_0 ∧ -p_571) -> ( b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ b^{1, 572}_0) c in CNF: c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ p_571 ∨ b^{1, 572}_2 c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ p_571 ∨ -b^{1, 572}_1 c b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ p_571 ∨ b^{1, 572}_0 c in DIMACS: 2873 2874 2875 571 2876 0 2873 2874 2875 571 -2877 0 2873 2874 2875 571 2878 0 c -1-1 --> -2 c ( b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ b^{1, 571}_0 ∧ -p_571) -> ( b^{1, 572}_2 ∧ b^{1, 572}_1 ∧ -b^{1, 572}_0) c in CNF: c -b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ p_571 ∨ b^{1, 572}_2 c -b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ p_571 ∨ b^{1, 572}_1 c -b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ p_571 ∨ -b^{1, 572}_0 c in DIMACS: -2873 2874 -2875 571 2876 0 -2873 2874 -2875 571 2877 0 -2873 2874 -2875 571 -2878 0 c -2-1 --> break c ( b^{1, 571}_2 ∧ b^{1, 571}_1 ∧ -b^{1, 571}_0 ∧ -p_571) -> break c in CNF: c -b^{1, 571}_2 ∨ -b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ p_571 ∨ break c in DIMACS: -2873 -2874 2875 571 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 571}_2 ∧ -b^{1, 571}_1 ∧ -b^{1, 571}_0 ∧ true) c in CNF: c -b^{1, 571}_2 ∨ b^{1, 571}_1 ∨ b^{1, 571}_0 ∨ false c in DIMACS: -2873 2874 2875 0 c 3 does not represent an automaton state. c -(-b^{1, 571}_2 ∧ b^{1, 571}_1 ∧ b^{1, 571}_0 ∧ true) c in CNF: c b^{1, 571}_2 ∨ -b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ false c in DIMACS: 2873 -2874 -2875 0 c -3 does not represent an automaton state. c -( b^{1, 571}_2 ∧ b^{1, 571}_1 ∧ b^{1, 571}_0 ∧ true) c in CNF: c -b^{1, 571}_2 ∨ -b^{1, 571}_1 ∨ -b^{1, 571}_0 ∨ false c in DIMACS: -2873 -2874 -2875 0 c i = 572 c -2+1 --> -1 c ( b^{1, 572}_2 ∧ b^{1, 572}_1 ∧ -b^{1, 572}_0 ∧ p_572) -> ( b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ b^{1, 573}_0) c in CNF: c -b^{1, 572}_2 ∨ -b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ -p_572 ∨ b^{1, 573}_2 c -b^{1, 572}_2 ∨ -b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ -p_572 ∨ -b^{1, 573}_1 c -b^{1, 572}_2 ∨ -b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ -p_572 ∨ b^{1, 573}_0 c in DIMACS: -2876 -2877 2878 -572 2879 0 -2876 -2877 2878 -572 -2880 0 -2876 -2877 2878 -572 2881 0 c -1+1 --> 0 c ( b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ b^{1, 572}_0 ∧ p_572) -> (-b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ -b^{1, 573}_0) c in CNF: c -b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ -p_572 ∨ -b^{1, 573}_2 c -b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ -p_572 ∨ -b^{1, 573}_1 c -b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ -p_572 ∨ -b^{1, 573}_0 c in DIMACS: -2876 2877 -2878 -572 -2879 0 -2876 2877 -2878 -572 -2880 0 -2876 2877 -2878 -572 -2881 0 c 0+1 --> 1 c (-b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ -b^{1, 572}_0 ∧ p_572) -> (-b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ b^{1, 573}_0) c in CNF: c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ -p_572 ∨ -b^{1, 573}_2 c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ -p_572 ∨ -b^{1, 573}_1 c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ -p_572 ∨ b^{1, 573}_0 c in DIMACS: 2876 2877 2878 -572 -2879 0 2876 2877 2878 -572 -2880 0 2876 2877 2878 -572 2881 0 c 1+1 --> 2 c (-b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ b^{1, 572}_0 ∧ p_572) -> (-b^{1, 573}_2 ∧ b^{1, 573}_1 ∧ -b^{1, 573}_0) c in CNF: c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ -p_572 ∨ -b^{1, 573}_2 c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ -p_572 ∨ b^{1, 573}_1 c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ -p_572 ∨ -b^{1, 573}_0 c in DIMACS: 2876 2877 -2878 -572 -2879 0 2876 2877 -2878 -572 2880 0 2876 2877 -2878 -572 -2881 0 c 2+1 --> break c (-b^{1, 572}_2 ∧ b^{1, 572}_1 ∧ -b^{1, 572}_0 ∧ p_572) -> break c in CNF: c b^{1, 572}_2 ∨ -b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ -p_572 ∨ break c in DIMACS: 2876 -2877 2878 -572 1162 0 c 2-1 --> 1 c (-b^{1, 572}_2 ∧ b^{1, 572}_1 ∧ -b^{1, 572}_0 ∧ -p_572) -> (-b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ b^{1, 573}_0) c in CNF: c b^{1, 572}_2 ∨ -b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ p_572 ∨ -b^{1, 573}_2 c b^{1, 572}_2 ∨ -b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ p_572 ∨ -b^{1, 573}_1 c b^{1, 572}_2 ∨ -b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ p_572 ∨ b^{1, 573}_0 c in DIMACS: 2876 -2877 2878 572 -2879 0 2876 -2877 2878 572 -2880 0 2876 -2877 2878 572 2881 0 c 1-1 --> 0 c (-b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ b^{1, 572}_0 ∧ -p_572) -> (-b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ -b^{1, 573}_0) c in CNF: c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ p_572 ∨ -b^{1, 573}_2 c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ p_572 ∨ -b^{1, 573}_1 c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ p_572 ∨ -b^{1, 573}_0 c in DIMACS: 2876 2877 -2878 572 -2879 0 2876 2877 -2878 572 -2880 0 2876 2877 -2878 572 -2881 0 c 0-1 --> -1 c (-b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ -b^{1, 572}_0 ∧ -p_572) -> ( b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ b^{1, 573}_0) c in CNF: c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ p_572 ∨ b^{1, 573}_2 c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ p_572 ∨ -b^{1, 573}_1 c b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ p_572 ∨ b^{1, 573}_0 c in DIMACS: 2876 2877 2878 572 2879 0 2876 2877 2878 572 -2880 0 2876 2877 2878 572 2881 0 c -1-1 --> -2 c ( b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ b^{1, 572}_0 ∧ -p_572) -> ( b^{1, 573}_2 ∧ b^{1, 573}_1 ∧ -b^{1, 573}_0) c in CNF: c -b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ p_572 ∨ b^{1, 573}_2 c -b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ p_572 ∨ b^{1, 573}_1 c -b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ p_572 ∨ -b^{1, 573}_0 c in DIMACS: -2876 2877 -2878 572 2879 0 -2876 2877 -2878 572 2880 0 -2876 2877 -2878 572 -2881 0 c -2-1 --> break c ( b^{1, 572}_2 ∧ b^{1, 572}_1 ∧ -b^{1, 572}_0 ∧ -p_572) -> break c in CNF: c -b^{1, 572}_2 ∨ -b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ p_572 ∨ break c in DIMACS: -2876 -2877 2878 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 572}_2 ∧ -b^{1, 572}_1 ∧ -b^{1, 572}_0 ∧ true) c in CNF: c -b^{1, 572}_2 ∨ b^{1, 572}_1 ∨ b^{1, 572}_0 ∨ false c in DIMACS: -2876 2877 2878 0 c 3 does not represent an automaton state. c -(-b^{1, 572}_2 ∧ b^{1, 572}_1 ∧ b^{1, 572}_0 ∧ true) c in CNF: c b^{1, 572}_2 ∨ -b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ false c in DIMACS: 2876 -2877 -2878 0 c -3 does not represent an automaton state. c -( b^{1, 572}_2 ∧ b^{1, 572}_1 ∧ b^{1, 572}_0 ∧ true) c in CNF: c -b^{1, 572}_2 ∨ -b^{1, 572}_1 ∨ -b^{1, 572}_0 ∨ false c in DIMACS: -2876 -2877 -2878 0 c i = 573 c -2+1 --> -1 c ( b^{1, 573}_2 ∧ b^{1, 573}_1 ∧ -b^{1, 573}_0 ∧ p_573) -> ( b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ b^{1, 574}_0) c in CNF: c -b^{1, 573}_2 ∨ -b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ -p_573 ∨ b^{1, 574}_2 c -b^{1, 573}_2 ∨ -b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ -p_573 ∨ -b^{1, 574}_1 c -b^{1, 573}_2 ∨ -b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ -p_573 ∨ b^{1, 574}_0 c in DIMACS: -2879 -2880 2881 -573 2882 0 -2879 -2880 2881 -573 -2883 0 -2879 -2880 2881 -573 2884 0 c -1+1 --> 0 c ( b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ b^{1, 573}_0 ∧ p_573) -> (-b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ -b^{1, 574}_0) c in CNF: c -b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ -p_573 ∨ -b^{1, 574}_2 c -b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ -p_573 ∨ -b^{1, 574}_1 c -b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ -p_573 ∨ -b^{1, 574}_0 c in DIMACS: -2879 2880 -2881 -573 -2882 0 -2879 2880 -2881 -573 -2883 0 -2879 2880 -2881 -573 -2884 0 c 0+1 --> 1 c (-b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ -b^{1, 573}_0 ∧ p_573) -> (-b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ b^{1, 574}_0) c in CNF: c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ -p_573 ∨ -b^{1, 574}_2 c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ -p_573 ∨ -b^{1, 574}_1 c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ -p_573 ∨ b^{1, 574}_0 c in DIMACS: 2879 2880 2881 -573 -2882 0 2879 2880 2881 -573 -2883 0 2879 2880 2881 -573 2884 0 c 1+1 --> 2 c (-b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ b^{1, 573}_0 ∧ p_573) -> (-b^{1, 574}_2 ∧ b^{1, 574}_1 ∧ -b^{1, 574}_0) c in CNF: c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ -p_573 ∨ -b^{1, 574}_2 c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ -p_573 ∨ b^{1, 574}_1 c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ -p_573 ∨ -b^{1, 574}_0 c in DIMACS: 2879 2880 -2881 -573 -2882 0 2879 2880 -2881 -573 2883 0 2879 2880 -2881 -573 -2884 0 c 2+1 --> break c (-b^{1, 573}_2 ∧ b^{1, 573}_1 ∧ -b^{1, 573}_0 ∧ p_573) -> break c in CNF: c b^{1, 573}_2 ∨ -b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ -p_573 ∨ break c in DIMACS: 2879 -2880 2881 -573 1162 0 c 2-1 --> 1 c (-b^{1, 573}_2 ∧ b^{1, 573}_1 ∧ -b^{1, 573}_0 ∧ -p_573) -> (-b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ b^{1, 574}_0) c in CNF: c b^{1, 573}_2 ∨ -b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ p_573 ∨ -b^{1, 574}_2 c b^{1, 573}_2 ∨ -b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ p_573 ∨ -b^{1, 574}_1 c b^{1, 573}_2 ∨ -b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ p_573 ∨ b^{1, 574}_0 c in DIMACS: 2879 -2880 2881 573 -2882 0 2879 -2880 2881 573 -2883 0 2879 -2880 2881 573 2884 0 c 1-1 --> 0 c (-b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ b^{1, 573}_0 ∧ -p_573) -> (-b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ -b^{1, 574}_0) c in CNF: c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ p_573 ∨ -b^{1, 574}_2 c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ p_573 ∨ -b^{1, 574}_1 c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ p_573 ∨ -b^{1, 574}_0 c in DIMACS: 2879 2880 -2881 573 -2882 0 2879 2880 -2881 573 -2883 0 2879 2880 -2881 573 -2884 0 c 0-1 --> -1 c (-b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ -b^{1, 573}_0 ∧ -p_573) -> ( b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ b^{1, 574}_0) c in CNF: c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ p_573 ∨ b^{1, 574}_2 c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ p_573 ∨ -b^{1, 574}_1 c b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ p_573 ∨ b^{1, 574}_0 c in DIMACS: 2879 2880 2881 573 2882 0 2879 2880 2881 573 -2883 0 2879 2880 2881 573 2884 0 c -1-1 --> -2 c ( b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ b^{1, 573}_0 ∧ -p_573) -> ( b^{1, 574}_2 ∧ b^{1, 574}_1 ∧ -b^{1, 574}_0) c in CNF: c -b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ p_573 ∨ b^{1, 574}_2 c -b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ p_573 ∨ b^{1, 574}_1 c -b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ p_573 ∨ -b^{1, 574}_0 c in DIMACS: -2879 2880 -2881 573 2882 0 -2879 2880 -2881 573 2883 0 -2879 2880 -2881 573 -2884 0 c -2-1 --> break c ( b^{1, 573}_2 ∧ b^{1, 573}_1 ∧ -b^{1, 573}_0 ∧ -p_573) -> break c in CNF: c -b^{1, 573}_2 ∨ -b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ p_573 ∨ break c in DIMACS: -2879 -2880 2881 573 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 573}_2 ∧ -b^{1, 573}_1 ∧ -b^{1, 573}_0 ∧ true) c in CNF: c -b^{1, 573}_2 ∨ b^{1, 573}_1 ∨ b^{1, 573}_0 ∨ false c in DIMACS: -2879 2880 2881 0 c 3 does not represent an automaton state. c -(-b^{1, 573}_2 ∧ b^{1, 573}_1 ∧ b^{1, 573}_0 ∧ true) c in CNF: c b^{1, 573}_2 ∨ -b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ false c in DIMACS: 2879 -2880 -2881 0 c -3 does not represent an automaton state. c -( b^{1, 573}_2 ∧ b^{1, 573}_1 ∧ b^{1, 573}_0 ∧ true) c in CNF: c -b^{1, 573}_2 ∨ -b^{1, 573}_1 ∨ -b^{1, 573}_0 ∨ false c in DIMACS: -2879 -2880 -2881 0 c i = 574 c -2+1 --> -1 c ( b^{1, 574}_2 ∧ b^{1, 574}_1 ∧ -b^{1, 574}_0 ∧ p_574) -> ( b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ b^{1, 575}_0) c in CNF: c -b^{1, 574}_2 ∨ -b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ -p_574 ∨ b^{1, 575}_2 c -b^{1, 574}_2 ∨ -b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ -p_574 ∨ -b^{1, 575}_1 c -b^{1, 574}_2 ∨ -b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ -p_574 ∨ b^{1, 575}_0 c in DIMACS: -2882 -2883 2884 -574 2885 0 -2882 -2883 2884 -574 -2886 0 -2882 -2883 2884 -574 2887 0 c -1+1 --> 0 c ( b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ b^{1, 574}_0 ∧ p_574) -> (-b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ -b^{1, 575}_0) c in CNF: c -b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ -p_574 ∨ -b^{1, 575}_2 c -b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ -p_574 ∨ -b^{1, 575}_1 c -b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ -p_574 ∨ -b^{1, 575}_0 c in DIMACS: -2882 2883 -2884 -574 -2885 0 -2882 2883 -2884 -574 -2886 0 -2882 2883 -2884 -574 -2887 0 c 0+1 --> 1 c (-b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ -b^{1, 574}_0 ∧ p_574) -> (-b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ b^{1, 575}_0) c in CNF: c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ -p_574 ∨ -b^{1, 575}_2 c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ -p_574 ∨ -b^{1, 575}_1 c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ -p_574 ∨ b^{1, 575}_0 c in DIMACS: 2882 2883 2884 -574 -2885 0 2882 2883 2884 -574 -2886 0 2882 2883 2884 -574 2887 0 c 1+1 --> 2 c (-b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ b^{1, 574}_0 ∧ p_574) -> (-b^{1, 575}_2 ∧ b^{1, 575}_1 ∧ -b^{1, 575}_0) c in CNF: c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ -p_574 ∨ -b^{1, 575}_2 c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ -p_574 ∨ b^{1, 575}_1 c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ -p_574 ∨ -b^{1, 575}_0 c in DIMACS: 2882 2883 -2884 -574 -2885 0 2882 2883 -2884 -574 2886 0 2882 2883 -2884 -574 -2887 0 c 2+1 --> break c (-b^{1, 574}_2 ∧ b^{1, 574}_1 ∧ -b^{1, 574}_0 ∧ p_574) -> break c in CNF: c b^{1, 574}_2 ∨ -b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ -p_574 ∨ break c in DIMACS: 2882 -2883 2884 -574 1162 0 c 2-1 --> 1 c (-b^{1, 574}_2 ∧ b^{1, 574}_1 ∧ -b^{1, 574}_0 ∧ -p_574) -> (-b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ b^{1, 575}_0) c in CNF: c b^{1, 574}_2 ∨ -b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ p_574 ∨ -b^{1, 575}_2 c b^{1, 574}_2 ∨ -b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ p_574 ∨ -b^{1, 575}_1 c b^{1, 574}_2 ∨ -b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ p_574 ∨ b^{1, 575}_0 c in DIMACS: 2882 -2883 2884 574 -2885 0 2882 -2883 2884 574 -2886 0 2882 -2883 2884 574 2887 0 c 1-1 --> 0 c (-b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ b^{1, 574}_0 ∧ -p_574) -> (-b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ -b^{1, 575}_0) c in CNF: c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ p_574 ∨ -b^{1, 575}_2 c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ p_574 ∨ -b^{1, 575}_1 c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ p_574 ∨ -b^{1, 575}_0 c in DIMACS: 2882 2883 -2884 574 -2885 0 2882 2883 -2884 574 -2886 0 2882 2883 -2884 574 -2887 0 c 0-1 --> -1 c (-b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ -b^{1, 574}_0 ∧ -p_574) -> ( b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ b^{1, 575}_0) c in CNF: c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ p_574 ∨ b^{1, 575}_2 c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ p_574 ∨ -b^{1, 575}_1 c b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ p_574 ∨ b^{1, 575}_0 c in DIMACS: 2882 2883 2884 574 2885 0 2882 2883 2884 574 -2886 0 2882 2883 2884 574 2887 0 c -1-1 --> -2 c ( b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ b^{1, 574}_0 ∧ -p_574) -> ( b^{1, 575}_2 ∧ b^{1, 575}_1 ∧ -b^{1, 575}_0) c in CNF: c -b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ p_574 ∨ b^{1, 575}_2 c -b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ p_574 ∨ b^{1, 575}_1 c -b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ p_574 ∨ -b^{1, 575}_0 c in DIMACS: -2882 2883 -2884 574 2885 0 -2882 2883 -2884 574 2886 0 -2882 2883 -2884 574 -2887 0 c -2-1 --> break c ( b^{1, 574}_2 ∧ b^{1, 574}_1 ∧ -b^{1, 574}_0 ∧ -p_574) -> break c in CNF: c -b^{1, 574}_2 ∨ -b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ p_574 ∨ break c in DIMACS: -2882 -2883 2884 574 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 574}_2 ∧ -b^{1, 574}_1 ∧ -b^{1, 574}_0 ∧ true) c in CNF: c -b^{1, 574}_2 ∨ b^{1, 574}_1 ∨ b^{1, 574}_0 ∨ false c in DIMACS: -2882 2883 2884 0 c 3 does not represent an automaton state. c -(-b^{1, 574}_2 ∧ b^{1, 574}_1 ∧ b^{1, 574}_0 ∧ true) c in CNF: c b^{1, 574}_2 ∨ -b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ false c in DIMACS: 2882 -2883 -2884 0 c -3 does not represent an automaton state. c -( b^{1, 574}_2 ∧ b^{1, 574}_1 ∧ b^{1, 574}_0 ∧ true) c in CNF: c -b^{1, 574}_2 ∨ -b^{1, 574}_1 ∨ -b^{1, 574}_0 ∨ false c in DIMACS: -2882 -2883 -2884 0 c i = 575 c -2+1 --> -1 c ( b^{1, 575}_2 ∧ b^{1, 575}_1 ∧ -b^{1, 575}_0 ∧ p_575) -> ( b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ b^{1, 576}_0) c in CNF: c -b^{1, 575}_2 ∨ -b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ -p_575 ∨ b^{1, 576}_2 c -b^{1, 575}_2 ∨ -b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ -p_575 ∨ -b^{1, 576}_1 c -b^{1, 575}_2 ∨ -b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ -p_575 ∨ b^{1, 576}_0 c in DIMACS: -2885 -2886 2887 -575 2888 0 -2885 -2886 2887 -575 -2889 0 -2885 -2886 2887 -575 2890 0 c -1+1 --> 0 c ( b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ b^{1, 575}_0 ∧ p_575) -> (-b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ -b^{1, 576}_0) c in CNF: c -b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ -p_575 ∨ -b^{1, 576}_2 c -b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ -p_575 ∨ -b^{1, 576}_1 c -b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ -p_575 ∨ -b^{1, 576}_0 c in DIMACS: -2885 2886 -2887 -575 -2888 0 -2885 2886 -2887 -575 -2889 0 -2885 2886 -2887 -575 -2890 0 c 0+1 --> 1 c (-b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ -b^{1, 575}_0 ∧ p_575) -> (-b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ b^{1, 576}_0) c in CNF: c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ -p_575 ∨ -b^{1, 576}_2 c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ -p_575 ∨ -b^{1, 576}_1 c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ -p_575 ∨ b^{1, 576}_0 c in DIMACS: 2885 2886 2887 -575 -2888 0 2885 2886 2887 -575 -2889 0 2885 2886 2887 -575 2890 0 c 1+1 --> 2 c (-b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ b^{1, 575}_0 ∧ p_575) -> (-b^{1, 576}_2 ∧ b^{1, 576}_1 ∧ -b^{1, 576}_0) c in CNF: c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ -p_575 ∨ -b^{1, 576}_2 c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ -p_575 ∨ b^{1, 576}_1 c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ -p_575 ∨ -b^{1, 576}_0 c in DIMACS: 2885 2886 -2887 -575 -2888 0 2885 2886 -2887 -575 2889 0 2885 2886 -2887 -575 -2890 0 c 2+1 --> break c (-b^{1, 575}_2 ∧ b^{1, 575}_1 ∧ -b^{1, 575}_0 ∧ p_575) -> break c in CNF: c b^{1, 575}_2 ∨ -b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ -p_575 ∨ break c in DIMACS: 2885 -2886 2887 -575 1162 0 c 2-1 --> 1 c (-b^{1, 575}_2 ∧ b^{1, 575}_1 ∧ -b^{1, 575}_0 ∧ -p_575) -> (-b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ b^{1, 576}_0) c in CNF: c b^{1, 575}_2 ∨ -b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ p_575 ∨ -b^{1, 576}_2 c b^{1, 575}_2 ∨ -b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ p_575 ∨ -b^{1, 576}_1 c b^{1, 575}_2 ∨ -b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ p_575 ∨ b^{1, 576}_0 c in DIMACS: 2885 -2886 2887 575 -2888 0 2885 -2886 2887 575 -2889 0 2885 -2886 2887 575 2890 0 c 1-1 --> 0 c (-b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ b^{1, 575}_0 ∧ -p_575) -> (-b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ -b^{1, 576}_0) c in CNF: c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ p_575 ∨ -b^{1, 576}_2 c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ p_575 ∨ -b^{1, 576}_1 c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ p_575 ∨ -b^{1, 576}_0 c in DIMACS: 2885 2886 -2887 575 -2888 0 2885 2886 -2887 575 -2889 0 2885 2886 -2887 575 -2890 0 c 0-1 --> -1 c (-b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ -b^{1, 575}_0 ∧ -p_575) -> ( b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ b^{1, 576}_0) c in CNF: c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ p_575 ∨ b^{1, 576}_2 c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ p_575 ∨ -b^{1, 576}_1 c b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ p_575 ∨ b^{1, 576}_0 c in DIMACS: 2885 2886 2887 575 2888 0 2885 2886 2887 575 -2889 0 2885 2886 2887 575 2890 0 c -1-1 --> -2 c ( b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ b^{1, 575}_0 ∧ -p_575) -> ( b^{1, 576}_2 ∧ b^{1, 576}_1 ∧ -b^{1, 576}_0) c in CNF: c -b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ p_575 ∨ b^{1, 576}_2 c -b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ p_575 ∨ b^{1, 576}_1 c -b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ p_575 ∨ -b^{1, 576}_0 c in DIMACS: -2885 2886 -2887 575 2888 0 -2885 2886 -2887 575 2889 0 -2885 2886 -2887 575 -2890 0 c -2-1 --> break c ( b^{1, 575}_2 ∧ b^{1, 575}_1 ∧ -b^{1, 575}_0 ∧ -p_575) -> break c in CNF: c -b^{1, 575}_2 ∨ -b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ p_575 ∨ break c in DIMACS: -2885 -2886 2887 575 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 575}_2 ∧ -b^{1, 575}_1 ∧ -b^{1, 575}_0 ∧ true) c in CNF: c -b^{1, 575}_2 ∨ b^{1, 575}_1 ∨ b^{1, 575}_0 ∨ false c in DIMACS: -2885 2886 2887 0 c 3 does not represent an automaton state. c -(-b^{1, 575}_2 ∧ b^{1, 575}_1 ∧ b^{1, 575}_0 ∧ true) c in CNF: c b^{1, 575}_2 ∨ -b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ false c in DIMACS: 2885 -2886 -2887 0 c -3 does not represent an automaton state. c -( b^{1, 575}_2 ∧ b^{1, 575}_1 ∧ b^{1, 575}_0 ∧ true) c in CNF: c -b^{1, 575}_2 ∨ -b^{1, 575}_1 ∨ -b^{1, 575}_0 ∨ false c in DIMACS: -2885 -2886 -2887 0 c i = 576 c -2+1 --> -1 c ( b^{1, 576}_2 ∧ b^{1, 576}_1 ∧ -b^{1, 576}_0 ∧ p_576) -> ( b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ b^{1, 577}_0) c in CNF: c -b^{1, 576}_2 ∨ -b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ -p_576 ∨ b^{1, 577}_2 c -b^{1, 576}_2 ∨ -b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ -p_576 ∨ -b^{1, 577}_1 c -b^{1, 576}_2 ∨ -b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ -p_576 ∨ b^{1, 577}_0 c in DIMACS: -2888 -2889 2890 -576 2891 0 -2888 -2889 2890 -576 -2892 0 -2888 -2889 2890 -576 2893 0 c -1+1 --> 0 c ( b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ b^{1, 576}_0 ∧ p_576) -> (-b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ -b^{1, 577}_0) c in CNF: c -b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ -p_576 ∨ -b^{1, 577}_2 c -b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ -p_576 ∨ -b^{1, 577}_1 c -b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ -p_576 ∨ -b^{1, 577}_0 c in DIMACS: -2888 2889 -2890 -576 -2891 0 -2888 2889 -2890 -576 -2892 0 -2888 2889 -2890 -576 -2893 0 c 0+1 --> 1 c (-b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ -b^{1, 576}_0 ∧ p_576) -> (-b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ b^{1, 577}_0) c in CNF: c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ -p_576 ∨ -b^{1, 577}_2 c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ -p_576 ∨ -b^{1, 577}_1 c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ -p_576 ∨ b^{1, 577}_0 c in DIMACS: 2888 2889 2890 -576 -2891 0 2888 2889 2890 -576 -2892 0 2888 2889 2890 -576 2893 0 c 1+1 --> 2 c (-b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ b^{1, 576}_0 ∧ p_576) -> (-b^{1, 577}_2 ∧ b^{1, 577}_1 ∧ -b^{1, 577}_0) c in CNF: c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ -p_576 ∨ -b^{1, 577}_2 c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ -p_576 ∨ b^{1, 577}_1 c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ -p_576 ∨ -b^{1, 577}_0 c in DIMACS: 2888 2889 -2890 -576 -2891 0 2888 2889 -2890 -576 2892 0 2888 2889 -2890 -576 -2893 0 c 2+1 --> break c (-b^{1, 576}_2 ∧ b^{1, 576}_1 ∧ -b^{1, 576}_0 ∧ p_576) -> break c in CNF: c b^{1, 576}_2 ∨ -b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ -p_576 ∨ break c in DIMACS: 2888 -2889 2890 -576 1162 0 c 2-1 --> 1 c (-b^{1, 576}_2 ∧ b^{1, 576}_1 ∧ -b^{1, 576}_0 ∧ -p_576) -> (-b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ b^{1, 577}_0) c in CNF: c b^{1, 576}_2 ∨ -b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ p_576 ∨ -b^{1, 577}_2 c b^{1, 576}_2 ∨ -b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ p_576 ∨ -b^{1, 577}_1 c b^{1, 576}_2 ∨ -b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ p_576 ∨ b^{1, 577}_0 c in DIMACS: 2888 -2889 2890 576 -2891 0 2888 -2889 2890 576 -2892 0 2888 -2889 2890 576 2893 0 c 1-1 --> 0 c (-b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ b^{1, 576}_0 ∧ -p_576) -> (-b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ -b^{1, 577}_0) c in CNF: c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ p_576 ∨ -b^{1, 577}_2 c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ p_576 ∨ -b^{1, 577}_1 c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ p_576 ∨ -b^{1, 577}_0 c in DIMACS: 2888 2889 -2890 576 -2891 0 2888 2889 -2890 576 -2892 0 2888 2889 -2890 576 -2893 0 c 0-1 --> -1 c (-b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ -b^{1, 576}_0 ∧ -p_576) -> ( b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ b^{1, 577}_0) c in CNF: c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ p_576 ∨ b^{1, 577}_2 c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ p_576 ∨ -b^{1, 577}_1 c b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ p_576 ∨ b^{1, 577}_0 c in DIMACS: 2888 2889 2890 576 2891 0 2888 2889 2890 576 -2892 0 2888 2889 2890 576 2893 0 c -1-1 --> -2 c ( b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ b^{1, 576}_0 ∧ -p_576) -> ( b^{1, 577}_2 ∧ b^{1, 577}_1 ∧ -b^{1, 577}_0) c in CNF: c -b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ p_576 ∨ b^{1, 577}_2 c -b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ p_576 ∨ b^{1, 577}_1 c -b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ p_576 ∨ -b^{1, 577}_0 c in DIMACS: -2888 2889 -2890 576 2891 0 -2888 2889 -2890 576 2892 0 -2888 2889 -2890 576 -2893 0 c -2-1 --> break c ( b^{1, 576}_2 ∧ b^{1, 576}_1 ∧ -b^{1, 576}_0 ∧ -p_576) -> break c in CNF: c -b^{1, 576}_2 ∨ -b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ p_576 ∨ break c in DIMACS: -2888 -2889 2890 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 576}_2 ∧ -b^{1, 576}_1 ∧ -b^{1, 576}_0 ∧ true) c in CNF: c -b^{1, 576}_2 ∨ b^{1, 576}_1 ∨ b^{1, 576}_0 ∨ false c in DIMACS: -2888 2889 2890 0 c 3 does not represent an automaton state. c -(-b^{1, 576}_2 ∧ b^{1, 576}_1 ∧ b^{1, 576}_0 ∧ true) c in CNF: c b^{1, 576}_2 ∨ -b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ false c in DIMACS: 2888 -2889 -2890 0 c -3 does not represent an automaton state. c -( b^{1, 576}_2 ∧ b^{1, 576}_1 ∧ b^{1, 576}_0 ∧ true) c in CNF: c -b^{1, 576}_2 ∨ -b^{1, 576}_1 ∨ -b^{1, 576}_0 ∨ false c in DIMACS: -2888 -2889 -2890 0 c i = 577 c -2+1 --> -1 c ( b^{1, 577}_2 ∧ b^{1, 577}_1 ∧ -b^{1, 577}_0 ∧ p_577) -> ( b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ b^{1, 578}_0) c in CNF: c -b^{1, 577}_2 ∨ -b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ -p_577 ∨ b^{1, 578}_2 c -b^{1, 577}_2 ∨ -b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ -p_577 ∨ -b^{1, 578}_1 c -b^{1, 577}_2 ∨ -b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ -p_577 ∨ b^{1, 578}_0 c in DIMACS: -2891 -2892 2893 -577 2894 0 -2891 -2892 2893 -577 -2895 0 -2891 -2892 2893 -577 2896 0 c -1+1 --> 0 c ( b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ b^{1, 577}_0 ∧ p_577) -> (-b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ -b^{1, 578}_0) c in CNF: c -b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ -p_577 ∨ -b^{1, 578}_2 c -b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ -p_577 ∨ -b^{1, 578}_1 c -b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ -p_577 ∨ -b^{1, 578}_0 c in DIMACS: -2891 2892 -2893 -577 -2894 0 -2891 2892 -2893 -577 -2895 0 -2891 2892 -2893 -577 -2896 0 c 0+1 --> 1 c (-b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ -b^{1, 577}_0 ∧ p_577) -> (-b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ b^{1, 578}_0) c in CNF: c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ -p_577 ∨ -b^{1, 578}_2 c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ -p_577 ∨ -b^{1, 578}_1 c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ -p_577 ∨ b^{1, 578}_0 c in DIMACS: 2891 2892 2893 -577 -2894 0 2891 2892 2893 -577 -2895 0 2891 2892 2893 -577 2896 0 c 1+1 --> 2 c (-b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ b^{1, 577}_0 ∧ p_577) -> (-b^{1, 578}_2 ∧ b^{1, 578}_1 ∧ -b^{1, 578}_0) c in CNF: c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ -p_577 ∨ -b^{1, 578}_2 c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ -p_577 ∨ b^{1, 578}_1 c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ -p_577 ∨ -b^{1, 578}_0 c in DIMACS: 2891 2892 -2893 -577 -2894 0 2891 2892 -2893 -577 2895 0 2891 2892 -2893 -577 -2896 0 c 2+1 --> break c (-b^{1, 577}_2 ∧ b^{1, 577}_1 ∧ -b^{1, 577}_0 ∧ p_577) -> break c in CNF: c b^{1, 577}_2 ∨ -b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ -p_577 ∨ break c in DIMACS: 2891 -2892 2893 -577 1162 0 c 2-1 --> 1 c (-b^{1, 577}_2 ∧ b^{1, 577}_1 ∧ -b^{1, 577}_0 ∧ -p_577) -> (-b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ b^{1, 578}_0) c in CNF: c b^{1, 577}_2 ∨ -b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ p_577 ∨ -b^{1, 578}_2 c b^{1, 577}_2 ∨ -b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ p_577 ∨ -b^{1, 578}_1 c b^{1, 577}_2 ∨ -b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ p_577 ∨ b^{1, 578}_0 c in DIMACS: 2891 -2892 2893 577 -2894 0 2891 -2892 2893 577 -2895 0 2891 -2892 2893 577 2896 0 c 1-1 --> 0 c (-b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ b^{1, 577}_0 ∧ -p_577) -> (-b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ -b^{1, 578}_0) c in CNF: c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ p_577 ∨ -b^{1, 578}_2 c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ p_577 ∨ -b^{1, 578}_1 c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ p_577 ∨ -b^{1, 578}_0 c in DIMACS: 2891 2892 -2893 577 -2894 0 2891 2892 -2893 577 -2895 0 2891 2892 -2893 577 -2896 0 c 0-1 --> -1 c (-b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ -b^{1, 577}_0 ∧ -p_577) -> ( b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ b^{1, 578}_0) c in CNF: c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ p_577 ∨ b^{1, 578}_2 c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ p_577 ∨ -b^{1, 578}_1 c b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ p_577 ∨ b^{1, 578}_0 c in DIMACS: 2891 2892 2893 577 2894 0 2891 2892 2893 577 -2895 0 2891 2892 2893 577 2896 0 c -1-1 --> -2 c ( b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ b^{1, 577}_0 ∧ -p_577) -> ( b^{1, 578}_2 ∧ b^{1, 578}_1 ∧ -b^{1, 578}_0) c in CNF: c -b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ p_577 ∨ b^{1, 578}_2 c -b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ p_577 ∨ b^{1, 578}_1 c -b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ p_577 ∨ -b^{1, 578}_0 c in DIMACS: -2891 2892 -2893 577 2894 0 -2891 2892 -2893 577 2895 0 -2891 2892 -2893 577 -2896 0 c -2-1 --> break c ( b^{1, 577}_2 ∧ b^{1, 577}_1 ∧ -b^{1, 577}_0 ∧ -p_577) -> break c in CNF: c -b^{1, 577}_2 ∨ -b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ p_577 ∨ break c in DIMACS: -2891 -2892 2893 577 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 577}_2 ∧ -b^{1, 577}_1 ∧ -b^{1, 577}_0 ∧ true) c in CNF: c -b^{1, 577}_2 ∨ b^{1, 577}_1 ∨ b^{1, 577}_0 ∨ false c in DIMACS: -2891 2892 2893 0 c 3 does not represent an automaton state. c -(-b^{1, 577}_2 ∧ b^{1, 577}_1 ∧ b^{1, 577}_0 ∧ true) c in CNF: c b^{1, 577}_2 ∨ -b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ false c in DIMACS: 2891 -2892 -2893 0 c -3 does not represent an automaton state. c -( b^{1, 577}_2 ∧ b^{1, 577}_1 ∧ b^{1, 577}_0 ∧ true) c in CNF: c -b^{1, 577}_2 ∨ -b^{1, 577}_1 ∨ -b^{1, 577}_0 ∨ false c in DIMACS: -2891 -2892 -2893 0 c i = 578 c -2+1 --> -1 c ( b^{1, 578}_2 ∧ b^{1, 578}_1 ∧ -b^{1, 578}_0 ∧ p_578) -> ( b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ b^{1, 579}_0) c in CNF: c -b^{1, 578}_2 ∨ -b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ -p_578 ∨ b^{1, 579}_2 c -b^{1, 578}_2 ∨ -b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ -p_578 ∨ -b^{1, 579}_1 c -b^{1, 578}_2 ∨ -b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ -p_578 ∨ b^{1, 579}_0 c in DIMACS: -2894 -2895 2896 -578 2897 0 -2894 -2895 2896 -578 -2898 0 -2894 -2895 2896 -578 2899 0 c -1+1 --> 0 c ( b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ b^{1, 578}_0 ∧ p_578) -> (-b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ -b^{1, 579}_0) c in CNF: c -b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ -p_578 ∨ -b^{1, 579}_2 c -b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ -p_578 ∨ -b^{1, 579}_1 c -b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ -p_578 ∨ -b^{1, 579}_0 c in DIMACS: -2894 2895 -2896 -578 -2897 0 -2894 2895 -2896 -578 -2898 0 -2894 2895 -2896 -578 -2899 0 c 0+1 --> 1 c (-b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ -b^{1, 578}_0 ∧ p_578) -> (-b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ b^{1, 579}_0) c in CNF: c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ -p_578 ∨ -b^{1, 579}_2 c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ -p_578 ∨ -b^{1, 579}_1 c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ -p_578 ∨ b^{1, 579}_0 c in DIMACS: 2894 2895 2896 -578 -2897 0 2894 2895 2896 -578 -2898 0 2894 2895 2896 -578 2899 0 c 1+1 --> 2 c (-b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ b^{1, 578}_0 ∧ p_578) -> (-b^{1, 579}_2 ∧ b^{1, 579}_1 ∧ -b^{1, 579}_0) c in CNF: c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ -p_578 ∨ -b^{1, 579}_2 c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ -p_578 ∨ b^{1, 579}_1 c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ -p_578 ∨ -b^{1, 579}_0 c in DIMACS: 2894 2895 -2896 -578 -2897 0 2894 2895 -2896 -578 2898 0 2894 2895 -2896 -578 -2899 0 c 2+1 --> break c (-b^{1, 578}_2 ∧ b^{1, 578}_1 ∧ -b^{1, 578}_0 ∧ p_578) -> break c in CNF: c b^{1, 578}_2 ∨ -b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ -p_578 ∨ break c in DIMACS: 2894 -2895 2896 -578 1162 0 c 2-1 --> 1 c (-b^{1, 578}_2 ∧ b^{1, 578}_1 ∧ -b^{1, 578}_0 ∧ -p_578) -> (-b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ b^{1, 579}_0) c in CNF: c b^{1, 578}_2 ∨ -b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ p_578 ∨ -b^{1, 579}_2 c b^{1, 578}_2 ∨ -b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ p_578 ∨ -b^{1, 579}_1 c b^{1, 578}_2 ∨ -b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ p_578 ∨ b^{1, 579}_0 c in DIMACS: 2894 -2895 2896 578 -2897 0 2894 -2895 2896 578 -2898 0 2894 -2895 2896 578 2899 0 c 1-1 --> 0 c (-b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ b^{1, 578}_0 ∧ -p_578) -> (-b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ -b^{1, 579}_0) c in CNF: c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ p_578 ∨ -b^{1, 579}_2 c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ p_578 ∨ -b^{1, 579}_1 c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ p_578 ∨ -b^{1, 579}_0 c in DIMACS: 2894 2895 -2896 578 -2897 0 2894 2895 -2896 578 -2898 0 2894 2895 -2896 578 -2899 0 c 0-1 --> -1 c (-b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ -b^{1, 578}_0 ∧ -p_578) -> ( b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ b^{1, 579}_0) c in CNF: c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ p_578 ∨ b^{1, 579}_2 c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ p_578 ∨ -b^{1, 579}_1 c b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ p_578 ∨ b^{1, 579}_0 c in DIMACS: 2894 2895 2896 578 2897 0 2894 2895 2896 578 -2898 0 2894 2895 2896 578 2899 0 c -1-1 --> -2 c ( b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ b^{1, 578}_0 ∧ -p_578) -> ( b^{1, 579}_2 ∧ b^{1, 579}_1 ∧ -b^{1, 579}_0) c in CNF: c -b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ p_578 ∨ b^{1, 579}_2 c -b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ p_578 ∨ b^{1, 579}_1 c -b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ p_578 ∨ -b^{1, 579}_0 c in DIMACS: -2894 2895 -2896 578 2897 0 -2894 2895 -2896 578 2898 0 -2894 2895 -2896 578 -2899 0 c -2-1 --> break c ( b^{1, 578}_2 ∧ b^{1, 578}_1 ∧ -b^{1, 578}_0 ∧ -p_578) -> break c in CNF: c -b^{1, 578}_2 ∨ -b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ p_578 ∨ break c in DIMACS: -2894 -2895 2896 578 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 578}_2 ∧ -b^{1, 578}_1 ∧ -b^{1, 578}_0 ∧ true) c in CNF: c -b^{1, 578}_2 ∨ b^{1, 578}_1 ∨ b^{1, 578}_0 ∨ false c in DIMACS: -2894 2895 2896 0 c 3 does not represent an automaton state. c -(-b^{1, 578}_2 ∧ b^{1, 578}_1 ∧ b^{1, 578}_0 ∧ true) c in CNF: c b^{1, 578}_2 ∨ -b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ false c in DIMACS: 2894 -2895 -2896 0 c -3 does not represent an automaton state. c -( b^{1, 578}_2 ∧ b^{1, 578}_1 ∧ b^{1, 578}_0 ∧ true) c in CNF: c -b^{1, 578}_2 ∨ -b^{1, 578}_1 ∨ -b^{1, 578}_0 ∨ false c in DIMACS: -2894 -2895 -2896 0 c i = 579 c -2+1 --> -1 c ( b^{1, 579}_2 ∧ b^{1, 579}_1 ∧ -b^{1, 579}_0 ∧ p_579) -> ( b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ b^{1, 580}_0) c in CNF: c -b^{1, 579}_2 ∨ -b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ -p_579 ∨ b^{1, 580}_2 c -b^{1, 579}_2 ∨ -b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ -p_579 ∨ -b^{1, 580}_1 c -b^{1, 579}_2 ∨ -b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ -p_579 ∨ b^{1, 580}_0 c in DIMACS: -2897 -2898 2899 -579 2900 0 -2897 -2898 2899 -579 -2901 0 -2897 -2898 2899 -579 2902 0 c -1+1 --> 0 c ( b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ b^{1, 579}_0 ∧ p_579) -> (-b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ -b^{1, 580}_0) c in CNF: c -b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ -p_579 ∨ -b^{1, 580}_2 c -b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ -p_579 ∨ -b^{1, 580}_1 c -b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ -p_579 ∨ -b^{1, 580}_0 c in DIMACS: -2897 2898 -2899 -579 -2900 0 -2897 2898 -2899 -579 -2901 0 -2897 2898 -2899 -579 -2902 0 c 0+1 --> 1 c (-b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ -b^{1, 579}_0 ∧ p_579) -> (-b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ b^{1, 580}_0) c in CNF: c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ -p_579 ∨ -b^{1, 580}_2 c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ -p_579 ∨ -b^{1, 580}_1 c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ -p_579 ∨ b^{1, 580}_0 c in DIMACS: 2897 2898 2899 -579 -2900 0 2897 2898 2899 -579 -2901 0 2897 2898 2899 -579 2902 0 c 1+1 --> 2 c (-b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ b^{1, 579}_0 ∧ p_579) -> (-b^{1, 580}_2 ∧ b^{1, 580}_1 ∧ -b^{1, 580}_0) c in CNF: c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ -p_579 ∨ -b^{1, 580}_2 c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ -p_579 ∨ b^{1, 580}_1 c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ -p_579 ∨ -b^{1, 580}_0 c in DIMACS: 2897 2898 -2899 -579 -2900 0 2897 2898 -2899 -579 2901 0 2897 2898 -2899 -579 -2902 0 c 2+1 --> break c (-b^{1, 579}_2 ∧ b^{1, 579}_1 ∧ -b^{1, 579}_0 ∧ p_579) -> break c in CNF: c b^{1, 579}_2 ∨ -b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ -p_579 ∨ break c in DIMACS: 2897 -2898 2899 -579 1162 0 c 2-1 --> 1 c (-b^{1, 579}_2 ∧ b^{1, 579}_1 ∧ -b^{1, 579}_0 ∧ -p_579) -> (-b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ b^{1, 580}_0) c in CNF: c b^{1, 579}_2 ∨ -b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ p_579 ∨ -b^{1, 580}_2 c b^{1, 579}_2 ∨ -b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ p_579 ∨ -b^{1, 580}_1 c b^{1, 579}_2 ∨ -b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ p_579 ∨ b^{1, 580}_0 c in DIMACS: 2897 -2898 2899 579 -2900 0 2897 -2898 2899 579 -2901 0 2897 -2898 2899 579 2902 0 c 1-1 --> 0 c (-b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ b^{1, 579}_0 ∧ -p_579) -> (-b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ -b^{1, 580}_0) c in CNF: c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ p_579 ∨ -b^{1, 580}_2 c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ p_579 ∨ -b^{1, 580}_1 c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ p_579 ∨ -b^{1, 580}_0 c in DIMACS: 2897 2898 -2899 579 -2900 0 2897 2898 -2899 579 -2901 0 2897 2898 -2899 579 -2902 0 c 0-1 --> -1 c (-b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ -b^{1, 579}_0 ∧ -p_579) -> ( b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ b^{1, 580}_0) c in CNF: c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ p_579 ∨ b^{1, 580}_2 c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ p_579 ∨ -b^{1, 580}_1 c b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ p_579 ∨ b^{1, 580}_0 c in DIMACS: 2897 2898 2899 579 2900 0 2897 2898 2899 579 -2901 0 2897 2898 2899 579 2902 0 c -1-1 --> -2 c ( b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ b^{1, 579}_0 ∧ -p_579) -> ( b^{1, 580}_2 ∧ b^{1, 580}_1 ∧ -b^{1, 580}_0) c in CNF: c -b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ p_579 ∨ b^{1, 580}_2 c -b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ p_579 ∨ b^{1, 580}_1 c -b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ p_579 ∨ -b^{1, 580}_0 c in DIMACS: -2897 2898 -2899 579 2900 0 -2897 2898 -2899 579 2901 0 -2897 2898 -2899 579 -2902 0 c -2-1 --> break c ( b^{1, 579}_2 ∧ b^{1, 579}_1 ∧ -b^{1, 579}_0 ∧ -p_579) -> break c in CNF: c -b^{1, 579}_2 ∨ -b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ p_579 ∨ break c in DIMACS: -2897 -2898 2899 579 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 579}_2 ∧ -b^{1, 579}_1 ∧ -b^{1, 579}_0 ∧ true) c in CNF: c -b^{1, 579}_2 ∨ b^{1, 579}_1 ∨ b^{1, 579}_0 ∨ false c in DIMACS: -2897 2898 2899 0 c 3 does not represent an automaton state. c -(-b^{1, 579}_2 ∧ b^{1, 579}_1 ∧ b^{1, 579}_0 ∧ true) c in CNF: c b^{1, 579}_2 ∨ -b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ false c in DIMACS: 2897 -2898 -2899 0 c -3 does not represent an automaton state. c -( b^{1, 579}_2 ∧ b^{1, 579}_1 ∧ b^{1, 579}_0 ∧ true) c in CNF: c -b^{1, 579}_2 ∨ -b^{1, 579}_1 ∨ -b^{1, 579}_0 ∨ false c in DIMACS: -2897 -2898 -2899 0 c i = 580 c -2+1 --> -1 c ( b^{1, 580}_2 ∧ b^{1, 580}_1 ∧ -b^{1, 580}_0 ∧ p_580) -> ( b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ b^{1, 581}_0) c in CNF: c -b^{1, 580}_2 ∨ -b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ -p_580 ∨ b^{1, 581}_2 c -b^{1, 580}_2 ∨ -b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ -p_580 ∨ -b^{1, 581}_1 c -b^{1, 580}_2 ∨ -b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ -p_580 ∨ b^{1, 581}_0 c in DIMACS: -2900 -2901 2902 -580 2903 0 -2900 -2901 2902 -580 -2904 0 -2900 -2901 2902 -580 2905 0 c -1+1 --> 0 c ( b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ b^{1, 580}_0 ∧ p_580) -> (-b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ -b^{1, 581}_0) c in CNF: c -b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ -p_580 ∨ -b^{1, 581}_2 c -b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ -p_580 ∨ -b^{1, 581}_1 c -b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ -p_580 ∨ -b^{1, 581}_0 c in DIMACS: -2900 2901 -2902 -580 -2903 0 -2900 2901 -2902 -580 -2904 0 -2900 2901 -2902 -580 -2905 0 c 0+1 --> 1 c (-b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ -b^{1, 580}_0 ∧ p_580) -> (-b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ b^{1, 581}_0) c in CNF: c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ -p_580 ∨ -b^{1, 581}_2 c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ -p_580 ∨ -b^{1, 581}_1 c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ -p_580 ∨ b^{1, 581}_0 c in DIMACS: 2900 2901 2902 -580 -2903 0 2900 2901 2902 -580 -2904 0 2900 2901 2902 -580 2905 0 c 1+1 --> 2 c (-b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ b^{1, 580}_0 ∧ p_580) -> (-b^{1, 581}_2 ∧ b^{1, 581}_1 ∧ -b^{1, 581}_0) c in CNF: c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ -p_580 ∨ -b^{1, 581}_2 c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ -p_580 ∨ b^{1, 581}_1 c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ -p_580 ∨ -b^{1, 581}_0 c in DIMACS: 2900 2901 -2902 -580 -2903 0 2900 2901 -2902 -580 2904 0 2900 2901 -2902 -580 -2905 0 c 2+1 --> break c (-b^{1, 580}_2 ∧ b^{1, 580}_1 ∧ -b^{1, 580}_0 ∧ p_580) -> break c in CNF: c b^{1, 580}_2 ∨ -b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ -p_580 ∨ break c in DIMACS: 2900 -2901 2902 -580 1162 0 c 2-1 --> 1 c (-b^{1, 580}_2 ∧ b^{1, 580}_1 ∧ -b^{1, 580}_0 ∧ -p_580) -> (-b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ b^{1, 581}_0) c in CNF: c b^{1, 580}_2 ∨ -b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ p_580 ∨ -b^{1, 581}_2 c b^{1, 580}_2 ∨ -b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ p_580 ∨ -b^{1, 581}_1 c b^{1, 580}_2 ∨ -b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ p_580 ∨ b^{1, 581}_0 c in DIMACS: 2900 -2901 2902 580 -2903 0 2900 -2901 2902 580 -2904 0 2900 -2901 2902 580 2905 0 c 1-1 --> 0 c (-b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ b^{1, 580}_0 ∧ -p_580) -> (-b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ -b^{1, 581}_0) c in CNF: c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ p_580 ∨ -b^{1, 581}_2 c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ p_580 ∨ -b^{1, 581}_1 c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ p_580 ∨ -b^{1, 581}_0 c in DIMACS: 2900 2901 -2902 580 -2903 0 2900 2901 -2902 580 -2904 0 2900 2901 -2902 580 -2905 0 c 0-1 --> -1 c (-b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ -b^{1, 580}_0 ∧ -p_580) -> ( b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ b^{1, 581}_0) c in CNF: c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ p_580 ∨ b^{1, 581}_2 c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ p_580 ∨ -b^{1, 581}_1 c b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ p_580 ∨ b^{1, 581}_0 c in DIMACS: 2900 2901 2902 580 2903 0 2900 2901 2902 580 -2904 0 2900 2901 2902 580 2905 0 c -1-1 --> -2 c ( b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ b^{1, 580}_0 ∧ -p_580) -> ( b^{1, 581}_2 ∧ b^{1, 581}_1 ∧ -b^{1, 581}_0) c in CNF: c -b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ p_580 ∨ b^{1, 581}_2 c -b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ p_580 ∨ b^{1, 581}_1 c -b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ p_580 ∨ -b^{1, 581}_0 c in DIMACS: -2900 2901 -2902 580 2903 0 -2900 2901 -2902 580 2904 0 -2900 2901 -2902 580 -2905 0 c -2-1 --> break c ( b^{1, 580}_2 ∧ b^{1, 580}_1 ∧ -b^{1, 580}_0 ∧ -p_580) -> break c in CNF: c -b^{1, 580}_2 ∨ -b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ p_580 ∨ break c in DIMACS: -2900 -2901 2902 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 580}_2 ∧ -b^{1, 580}_1 ∧ -b^{1, 580}_0 ∧ true) c in CNF: c -b^{1, 580}_2 ∨ b^{1, 580}_1 ∨ b^{1, 580}_0 ∨ false c in DIMACS: -2900 2901 2902 0 c 3 does not represent an automaton state. c -(-b^{1, 580}_2 ∧ b^{1, 580}_1 ∧ b^{1, 580}_0 ∧ true) c in CNF: c b^{1, 580}_2 ∨ -b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ false c in DIMACS: 2900 -2901 -2902 0 c -3 does not represent an automaton state. c -( b^{1, 580}_2 ∧ b^{1, 580}_1 ∧ b^{1, 580}_0 ∧ true) c in CNF: c -b^{1, 580}_2 ∨ -b^{1, 580}_1 ∨ -b^{1, 580}_0 ∨ false c in DIMACS: -2900 -2901 -2902 0 c i = 581 c -2+1 --> -1 c ( b^{1, 581}_2 ∧ b^{1, 581}_1 ∧ -b^{1, 581}_0 ∧ p_581) -> ( b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ b^{1, 582}_0) c in CNF: c -b^{1, 581}_2 ∨ -b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ -p_581 ∨ b^{1, 582}_2 c -b^{1, 581}_2 ∨ -b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ -p_581 ∨ -b^{1, 582}_1 c -b^{1, 581}_2 ∨ -b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ -p_581 ∨ b^{1, 582}_0 c in DIMACS: -2903 -2904 2905 -581 2906 0 -2903 -2904 2905 -581 -2907 0 -2903 -2904 2905 -581 2908 0 c -1+1 --> 0 c ( b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ b^{1, 581}_0 ∧ p_581) -> (-b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ -b^{1, 582}_0) c in CNF: c -b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ -p_581 ∨ -b^{1, 582}_2 c -b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ -p_581 ∨ -b^{1, 582}_1 c -b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ -p_581 ∨ -b^{1, 582}_0 c in DIMACS: -2903 2904 -2905 -581 -2906 0 -2903 2904 -2905 -581 -2907 0 -2903 2904 -2905 -581 -2908 0 c 0+1 --> 1 c (-b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ -b^{1, 581}_0 ∧ p_581) -> (-b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ b^{1, 582}_0) c in CNF: c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ -p_581 ∨ -b^{1, 582}_2 c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ -p_581 ∨ -b^{1, 582}_1 c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ -p_581 ∨ b^{1, 582}_0 c in DIMACS: 2903 2904 2905 -581 -2906 0 2903 2904 2905 -581 -2907 0 2903 2904 2905 -581 2908 0 c 1+1 --> 2 c (-b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ b^{1, 581}_0 ∧ p_581) -> (-b^{1, 582}_2 ∧ b^{1, 582}_1 ∧ -b^{1, 582}_0) c in CNF: c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ -p_581 ∨ -b^{1, 582}_2 c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ -p_581 ∨ b^{1, 582}_1 c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ -p_581 ∨ -b^{1, 582}_0 c in DIMACS: 2903 2904 -2905 -581 -2906 0 2903 2904 -2905 -581 2907 0 2903 2904 -2905 -581 -2908 0 c 2+1 --> break c (-b^{1, 581}_2 ∧ b^{1, 581}_1 ∧ -b^{1, 581}_0 ∧ p_581) -> break c in CNF: c b^{1, 581}_2 ∨ -b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ -p_581 ∨ break c in DIMACS: 2903 -2904 2905 -581 1162 0 c 2-1 --> 1 c (-b^{1, 581}_2 ∧ b^{1, 581}_1 ∧ -b^{1, 581}_0 ∧ -p_581) -> (-b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ b^{1, 582}_0) c in CNF: c b^{1, 581}_2 ∨ -b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ p_581 ∨ -b^{1, 582}_2 c b^{1, 581}_2 ∨ -b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ p_581 ∨ -b^{1, 582}_1 c b^{1, 581}_2 ∨ -b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ p_581 ∨ b^{1, 582}_0 c in DIMACS: 2903 -2904 2905 581 -2906 0 2903 -2904 2905 581 -2907 0 2903 -2904 2905 581 2908 0 c 1-1 --> 0 c (-b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ b^{1, 581}_0 ∧ -p_581) -> (-b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ -b^{1, 582}_0) c in CNF: c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ p_581 ∨ -b^{1, 582}_2 c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ p_581 ∨ -b^{1, 582}_1 c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ p_581 ∨ -b^{1, 582}_0 c in DIMACS: 2903 2904 -2905 581 -2906 0 2903 2904 -2905 581 -2907 0 2903 2904 -2905 581 -2908 0 c 0-1 --> -1 c (-b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ -b^{1, 581}_0 ∧ -p_581) -> ( b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ b^{1, 582}_0) c in CNF: c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ p_581 ∨ b^{1, 582}_2 c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ p_581 ∨ -b^{1, 582}_1 c b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ p_581 ∨ b^{1, 582}_0 c in DIMACS: 2903 2904 2905 581 2906 0 2903 2904 2905 581 -2907 0 2903 2904 2905 581 2908 0 c -1-1 --> -2 c ( b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ b^{1, 581}_0 ∧ -p_581) -> ( b^{1, 582}_2 ∧ b^{1, 582}_1 ∧ -b^{1, 582}_0) c in CNF: c -b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ p_581 ∨ b^{1, 582}_2 c -b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ p_581 ∨ b^{1, 582}_1 c -b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ p_581 ∨ -b^{1, 582}_0 c in DIMACS: -2903 2904 -2905 581 2906 0 -2903 2904 -2905 581 2907 0 -2903 2904 -2905 581 -2908 0 c -2-1 --> break c ( b^{1, 581}_2 ∧ b^{1, 581}_1 ∧ -b^{1, 581}_0 ∧ -p_581) -> break c in CNF: c -b^{1, 581}_2 ∨ -b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ p_581 ∨ break c in DIMACS: -2903 -2904 2905 581 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 581}_2 ∧ -b^{1, 581}_1 ∧ -b^{1, 581}_0 ∧ true) c in CNF: c -b^{1, 581}_2 ∨ b^{1, 581}_1 ∨ b^{1, 581}_0 ∨ false c in DIMACS: -2903 2904 2905 0 c 3 does not represent an automaton state. c -(-b^{1, 581}_2 ∧ b^{1, 581}_1 ∧ b^{1, 581}_0 ∧ true) c in CNF: c b^{1, 581}_2 ∨ -b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ false c in DIMACS: 2903 -2904 -2905 0 c -3 does not represent an automaton state. c -( b^{1, 581}_2 ∧ b^{1, 581}_1 ∧ b^{1, 581}_0 ∧ true) c in CNF: c -b^{1, 581}_2 ∨ -b^{1, 581}_1 ∨ -b^{1, 581}_0 ∨ false c in DIMACS: -2903 -2904 -2905 0 c i = 582 c -2+1 --> -1 c ( b^{1, 582}_2 ∧ b^{1, 582}_1 ∧ -b^{1, 582}_0 ∧ p_582) -> ( b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ b^{1, 583}_0) c in CNF: c -b^{1, 582}_2 ∨ -b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ -p_582 ∨ b^{1, 583}_2 c -b^{1, 582}_2 ∨ -b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ -p_582 ∨ -b^{1, 583}_1 c -b^{1, 582}_2 ∨ -b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ -p_582 ∨ b^{1, 583}_0 c in DIMACS: -2906 -2907 2908 -582 2909 0 -2906 -2907 2908 -582 -2910 0 -2906 -2907 2908 -582 2911 0 c -1+1 --> 0 c ( b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ b^{1, 582}_0 ∧ p_582) -> (-b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ -b^{1, 583}_0) c in CNF: c -b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ -p_582 ∨ -b^{1, 583}_2 c -b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ -p_582 ∨ -b^{1, 583}_1 c -b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ -p_582 ∨ -b^{1, 583}_0 c in DIMACS: -2906 2907 -2908 -582 -2909 0 -2906 2907 -2908 -582 -2910 0 -2906 2907 -2908 -582 -2911 0 c 0+1 --> 1 c (-b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ -b^{1, 582}_0 ∧ p_582) -> (-b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ b^{1, 583}_0) c in CNF: c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ -p_582 ∨ -b^{1, 583}_2 c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ -p_582 ∨ -b^{1, 583}_1 c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ -p_582 ∨ b^{1, 583}_0 c in DIMACS: 2906 2907 2908 -582 -2909 0 2906 2907 2908 -582 -2910 0 2906 2907 2908 -582 2911 0 c 1+1 --> 2 c (-b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ b^{1, 582}_0 ∧ p_582) -> (-b^{1, 583}_2 ∧ b^{1, 583}_1 ∧ -b^{1, 583}_0) c in CNF: c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ -p_582 ∨ -b^{1, 583}_2 c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ -p_582 ∨ b^{1, 583}_1 c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ -p_582 ∨ -b^{1, 583}_0 c in DIMACS: 2906 2907 -2908 -582 -2909 0 2906 2907 -2908 -582 2910 0 2906 2907 -2908 -582 -2911 0 c 2+1 --> break c (-b^{1, 582}_2 ∧ b^{1, 582}_1 ∧ -b^{1, 582}_0 ∧ p_582) -> break c in CNF: c b^{1, 582}_2 ∨ -b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ -p_582 ∨ break c in DIMACS: 2906 -2907 2908 -582 1162 0 c 2-1 --> 1 c (-b^{1, 582}_2 ∧ b^{1, 582}_1 ∧ -b^{1, 582}_0 ∧ -p_582) -> (-b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ b^{1, 583}_0) c in CNF: c b^{1, 582}_2 ∨ -b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ p_582 ∨ -b^{1, 583}_2 c b^{1, 582}_2 ∨ -b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ p_582 ∨ -b^{1, 583}_1 c b^{1, 582}_2 ∨ -b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ p_582 ∨ b^{1, 583}_0 c in DIMACS: 2906 -2907 2908 582 -2909 0 2906 -2907 2908 582 -2910 0 2906 -2907 2908 582 2911 0 c 1-1 --> 0 c (-b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ b^{1, 582}_0 ∧ -p_582) -> (-b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ -b^{1, 583}_0) c in CNF: c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ p_582 ∨ -b^{1, 583}_2 c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ p_582 ∨ -b^{1, 583}_1 c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ p_582 ∨ -b^{1, 583}_0 c in DIMACS: 2906 2907 -2908 582 -2909 0 2906 2907 -2908 582 -2910 0 2906 2907 -2908 582 -2911 0 c 0-1 --> -1 c (-b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ -b^{1, 582}_0 ∧ -p_582) -> ( b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ b^{1, 583}_0) c in CNF: c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ p_582 ∨ b^{1, 583}_2 c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ p_582 ∨ -b^{1, 583}_1 c b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ p_582 ∨ b^{1, 583}_0 c in DIMACS: 2906 2907 2908 582 2909 0 2906 2907 2908 582 -2910 0 2906 2907 2908 582 2911 0 c -1-1 --> -2 c ( b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ b^{1, 582}_0 ∧ -p_582) -> ( b^{1, 583}_2 ∧ b^{1, 583}_1 ∧ -b^{1, 583}_0) c in CNF: c -b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ p_582 ∨ b^{1, 583}_2 c -b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ p_582 ∨ b^{1, 583}_1 c -b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ p_582 ∨ -b^{1, 583}_0 c in DIMACS: -2906 2907 -2908 582 2909 0 -2906 2907 -2908 582 2910 0 -2906 2907 -2908 582 -2911 0 c -2-1 --> break c ( b^{1, 582}_2 ∧ b^{1, 582}_1 ∧ -b^{1, 582}_0 ∧ -p_582) -> break c in CNF: c -b^{1, 582}_2 ∨ -b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ p_582 ∨ break c in DIMACS: -2906 -2907 2908 582 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 582}_2 ∧ -b^{1, 582}_1 ∧ -b^{1, 582}_0 ∧ true) c in CNF: c -b^{1, 582}_2 ∨ b^{1, 582}_1 ∨ b^{1, 582}_0 ∨ false c in DIMACS: -2906 2907 2908 0 c 3 does not represent an automaton state. c -(-b^{1, 582}_2 ∧ b^{1, 582}_1 ∧ b^{1, 582}_0 ∧ true) c in CNF: c b^{1, 582}_2 ∨ -b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ false c in DIMACS: 2906 -2907 -2908 0 c -3 does not represent an automaton state. c -( b^{1, 582}_2 ∧ b^{1, 582}_1 ∧ b^{1, 582}_0 ∧ true) c in CNF: c -b^{1, 582}_2 ∨ -b^{1, 582}_1 ∨ -b^{1, 582}_0 ∨ false c in DIMACS: -2906 -2907 -2908 0 c i = 583 c -2+1 --> -1 c ( b^{1, 583}_2 ∧ b^{1, 583}_1 ∧ -b^{1, 583}_0 ∧ p_583) -> ( b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ b^{1, 584}_0) c in CNF: c -b^{1, 583}_2 ∨ -b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ -p_583 ∨ b^{1, 584}_2 c -b^{1, 583}_2 ∨ -b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ -p_583 ∨ -b^{1, 584}_1 c -b^{1, 583}_2 ∨ -b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ -p_583 ∨ b^{1, 584}_0 c in DIMACS: -2909 -2910 2911 -583 2912 0 -2909 -2910 2911 -583 -2913 0 -2909 -2910 2911 -583 2914 0 c -1+1 --> 0 c ( b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ b^{1, 583}_0 ∧ p_583) -> (-b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ -b^{1, 584}_0) c in CNF: c -b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ -p_583 ∨ -b^{1, 584}_2 c -b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ -p_583 ∨ -b^{1, 584}_1 c -b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ -p_583 ∨ -b^{1, 584}_0 c in DIMACS: -2909 2910 -2911 -583 -2912 0 -2909 2910 -2911 -583 -2913 0 -2909 2910 -2911 -583 -2914 0 c 0+1 --> 1 c (-b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ -b^{1, 583}_0 ∧ p_583) -> (-b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ b^{1, 584}_0) c in CNF: c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ -p_583 ∨ -b^{1, 584}_2 c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ -p_583 ∨ -b^{1, 584}_1 c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ -p_583 ∨ b^{1, 584}_0 c in DIMACS: 2909 2910 2911 -583 -2912 0 2909 2910 2911 -583 -2913 0 2909 2910 2911 -583 2914 0 c 1+1 --> 2 c (-b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ b^{1, 583}_0 ∧ p_583) -> (-b^{1, 584}_2 ∧ b^{1, 584}_1 ∧ -b^{1, 584}_0) c in CNF: c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ -p_583 ∨ -b^{1, 584}_2 c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ -p_583 ∨ b^{1, 584}_1 c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ -p_583 ∨ -b^{1, 584}_0 c in DIMACS: 2909 2910 -2911 -583 -2912 0 2909 2910 -2911 -583 2913 0 2909 2910 -2911 -583 -2914 0 c 2+1 --> break c (-b^{1, 583}_2 ∧ b^{1, 583}_1 ∧ -b^{1, 583}_0 ∧ p_583) -> break c in CNF: c b^{1, 583}_2 ∨ -b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ -p_583 ∨ break c in DIMACS: 2909 -2910 2911 -583 1162 0 c 2-1 --> 1 c (-b^{1, 583}_2 ∧ b^{1, 583}_1 ∧ -b^{1, 583}_0 ∧ -p_583) -> (-b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ b^{1, 584}_0) c in CNF: c b^{1, 583}_2 ∨ -b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ p_583 ∨ -b^{1, 584}_2 c b^{1, 583}_2 ∨ -b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ p_583 ∨ -b^{1, 584}_1 c b^{1, 583}_2 ∨ -b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ p_583 ∨ b^{1, 584}_0 c in DIMACS: 2909 -2910 2911 583 -2912 0 2909 -2910 2911 583 -2913 0 2909 -2910 2911 583 2914 0 c 1-1 --> 0 c (-b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ b^{1, 583}_0 ∧ -p_583) -> (-b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ -b^{1, 584}_0) c in CNF: c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ p_583 ∨ -b^{1, 584}_2 c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ p_583 ∨ -b^{1, 584}_1 c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ p_583 ∨ -b^{1, 584}_0 c in DIMACS: 2909 2910 -2911 583 -2912 0 2909 2910 -2911 583 -2913 0 2909 2910 -2911 583 -2914 0 c 0-1 --> -1 c (-b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ -b^{1, 583}_0 ∧ -p_583) -> ( b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ b^{1, 584}_0) c in CNF: c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ p_583 ∨ b^{1, 584}_2 c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ p_583 ∨ -b^{1, 584}_1 c b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ p_583 ∨ b^{1, 584}_0 c in DIMACS: 2909 2910 2911 583 2912 0 2909 2910 2911 583 -2913 0 2909 2910 2911 583 2914 0 c -1-1 --> -2 c ( b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ b^{1, 583}_0 ∧ -p_583) -> ( b^{1, 584}_2 ∧ b^{1, 584}_1 ∧ -b^{1, 584}_0) c in CNF: c -b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ p_583 ∨ b^{1, 584}_2 c -b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ p_583 ∨ b^{1, 584}_1 c -b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ p_583 ∨ -b^{1, 584}_0 c in DIMACS: -2909 2910 -2911 583 2912 0 -2909 2910 -2911 583 2913 0 -2909 2910 -2911 583 -2914 0 c -2-1 --> break c ( b^{1, 583}_2 ∧ b^{1, 583}_1 ∧ -b^{1, 583}_0 ∧ -p_583) -> break c in CNF: c -b^{1, 583}_2 ∨ -b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ p_583 ∨ break c in DIMACS: -2909 -2910 2911 583 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 583}_2 ∧ -b^{1, 583}_1 ∧ -b^{1, 583}_0 ∧ true) c in CNF: c -b^{1, 583}_2 ∨ b^{1, 583}_1 ∨ b^{1, 583}_0 ∨ false c in DIMACS: -2909 2910 2911 0 c 3 does not represent an automaton state. c -(-b^{1, 583}_2 ∧ b^{1, 583}_1 ∧ b^{1, 583}_0 ∧ true) c in CNF: c b^{1, 583}_2 ∨ -b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ false c in DIMACS: 2909 -2910 -2911 0 c -3 does not represent an automaton state. c -( b^{1, 583}_2 ∧ b^{1, 583}_1 ∧ b^{1, 583}_0 ∧ true) c in CNF: c -b^{1, 583}_2 ∨ -b^{1, 583}_1 ∨ -b^{1, 583}_0 ∨ false c in DIMACS: -2909 -2910 -2911 0 c i = 584 c -2+1 --> -1 c ( b^{1, 584}_2 ∧ b^{1, 584}_1 ∧ -b^{1, 584}_0 ∧ p_584) -> ( b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ b^{1, 585}_0) c in CNF: c -b^{1, 584}_2 ∨ -b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ -p_584 ∨ b^{1, 585}_2 c -b^{1, 584}_2 ∨ -b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ -p_584 ∨ -b^{1, 585}_1 c -b^{1, 584}_2 ∨ -b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ -p_584 ∨ b^{1, 585}_0 c in DIMACS: -2912 -2913 2914 -584 2915 0 -2912 -2913 2914 -584 -2916 0 -2912 -2913 2914 -584 2917 0 c -1+1 --> 0 c ( b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ b^{1, 584}_0 ∧ p_584) -> (-b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ -b^{1, 585}_0) c in CNF: c -b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ -p_584 ∨ -b^{1, 585}_2 c -b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ -p_584 ∨ -b^{1, 585}_1 c -b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ -p_584 ∨ -b^{1, 585}_0 c in DIMACS: -2912 2913 -2914 -584 -2915 0 -2912 2913 -2914 -584 -2916 0 -2912 2913 -2914 -584 -2917 0 c 0+1 --> 1 c (-b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ -b^{1, 584}_0 ∧ p_584) -> (-b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ b^{1, 585}_0) c in CNF: c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ -p_584 ∨ -b^{1, 585}_2 c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ -p_584 ∨ -b^{1, 585}_1 c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ -p_584 ∨ b^{1, 585}_0 c in DIMACS: 2912 2913 2914 -584 -2915 0 2912 2913 2914 -584 -2916 0 2912 2913 2914 -584 2917 0 c 1+1 --> 2 c (-b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ b^{1, 584}_0 ∧ p_584) -> (-b^{1, 585}_2 ∧ b^{1, 585}_1 ∧ -b^{1, 585}_0) c in CNF: c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ -p_584 ∨ -b^{1, 585}_2 c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ -p_584 ∨ b^{1, 585}_1 c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ -p_584 ∨ -b^{1, 585}_0 c in DIMACS: 2912 2913 -2914 -584 -2915 0 2912 2913 -2914 -584 2916 0 2912 2913 -2914 -584 -2917 0 c 2+1 --> break c (-b^{1, 584}_2 ∧ b^{1, 584}_1 ∧ -b^{1, 584}_0 ∧ p_584) -> break c in CNF: c b^{1, 584}_2 ∨ -b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ -p_584 ∨ break c in DIMACS: 2912 -2913 2914 -584 1162 0 c 2-1 --> 1 c (-b^{1, 584}_2 ∧ b^{1, 584}_1 ∧ -b^{1, 584}_0 ∧ -p_584) -> (-b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ b^{1, 585}_0) c in CNF: c b^{1, 584}_2 ∨ -b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ p_584 ∨ -b^{1, 585}_2 c b^{1, 584}_2 ∨ -b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ p_584 ∨ -b^{1, 585}_1 c b^{1, 584}_2 ∨ -b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ p_584 ∨ b^{1, 585}_0 c in DIMACS: 2912 -2913 2914 584 -2915 0 2912 -2913 2914 584 -2916 0 2912 -2913 2914 584 2917 0 c 1-1 --> 0 c (-b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ b^{1, 584}_0 ∧ -p_584) -> (-b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ -b^{1, 585}_0) c in CNF: c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ p_584 ∨ -b^{1, 585}_2 c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ p_584 ∨ -b^{1, 585}_1 c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ p_584 ∨ -b^{1, 585}_0 c in DIMACS: 2912 2913 -2914 584 -2915 0 2912 2913 -2914 584 -2916 0 2912 2913 -2914 584 -2917 0 c 0-1 --> -1 c (-b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ -b^{1, 584}_0 ∧ -p_584) -> ( b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ b^{1, 585}_0) c in CNF: c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ p_584 ∨ b^{1, 585}_2 c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ p_584 ∨ -b^{1, 585}_1 c b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ p_584 ∨ b^{1, 585}_0 c in DIMACS: 2912 2913 2914 584 2915 0 2912 2913 2914 584 -2916 0 2912 2913 2914 584 2917 0 c -1-1 --> -2 c ( b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ b^{1, 584}_0 ∧ -p_584) -> ( b^{1, 585}_2 ∧ b^{1, 585}_1 ∧ -b^{1, 585}_0) c in CNF: c -b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ p_584 ∨ b^{1, 585}_2 c -b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ p_584 ∨ b^{1, 585}_1 c -b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ p_584 ∨ -b^{1, 585}_0 c in DIMACS: -2912 2913 -2914 584 2915 0 -2912 2913 -2914 584 2916 0 -2912 2913 -2914 584 -2917 0 c -2-1 --> break c ( b^{1, 584}_2 ∧ b^{1, 584}_1 ∧ -b^{1, 584}_0 ∧ -p_584) -> break c in CNF: c -b^{1, 584}_2 ∨ -b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ p_584 ∨ break c in DIMACS: -2912 -2913 2914 584 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 584}_2 ∧ -b^{1, 584}_1 ∧ -b^{1, 584}_0 ∧ true) c in CNF: c -b^{1, 584}_2 ∨ b^{1, 584}_1 ∨ b^{1, 584}_0 ∨ false c in DIMACS: -2912 2913 2914 0 c 3 does not represent an automaton state. c -(-b^{1, 584}_2 ∧ b^{1, 584}_1 ∧ b^{1, 584}_0 ∧ true) c in CNF: c b^{1, 584}_2 ∨ -b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ false c in DIMACS: 2912 -2913 -2914 0 c -3 does not represent an automaton state. c -( b^{1, 584}_2 ∧ b^{1, 584}_1 ∧ b^{1, 584}_0 ∧ true) c in CNF: c -b^{1, 584}_2 ∨ -b^{1, 584}_1 ∨ -b^{1, 584}_0 ∨ false c in DIMACS: -2912 -2913 -2914 0 c i = 585 c -2+1 --> -1 c ( b^{1, 585}_2 ∧ b^{1, 585}_1 ∧ -b^{1, 585}_0 ∧ p_585) -> ( b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ b^{1, 586}_0) c in CNF: c -b^{1, 585}_2 ∨ -b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ -p_585 ∨ b^{1, 586}_2 c -b^{1, 585}_2 ∨ -b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ -p_585 ∨ -b^{1, 586}_1 c -b^{1, 585}_2 ∨ -b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ -p_585 ∨ b^{1, 586}_0 c in DIMACS: -2915 -2916 2917 -585 2918 0 -2915 -2916 2917 -585 -2919 0 -2915 -2916 2917 -585 2920 0 c -1+1 --> 0 c ( b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ b^{1, 585}_0 ∧ p_585) -> (-b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ -b^{1, 586}_0) c in CNF: c -b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ -p_585 ∨ -b^{1, 586}_2 c -b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ -p_585 ∨ -b^{1, 586}_1 c -b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ -p_585 ∨ -b^{1, 586}_0 c in DIMACS: -2915 2916 -2917 -585 -2918 0 -2915 2916 -2917 -585 -2919 0 -2915 2916 -2917 -585 -2920 0 c 0+1 --> 1 c (-b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ -b^{1, 585}_0 ∧ p_585) -> (-b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ b^{1, 586}_0) c in CNF: c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ -p_585 ∨ -b^{1, 586}_2 c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ -p_585 ∨ -b^{1, 586}_1 c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ -p_585 ∨ b^{1, 586}_0 c in DIMACS: 2915 2916 2917 -585 -2918 0 2915 2916 2917 -585 -2919 0 2915 2916 2917 -585 2920 0 c 1+1 --> 2 c (-b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ b^{1, 585}_0 ∧ p_585) -> (-b^{1, 586}_2 ∧ b^{1, 586}_1 ∧ -b^{1, 586}_0) c in CNF: c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ -p_585 ∨ -b^{1, 586}_2 c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ -p_585 ∨ b^{1, 586}_1 c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ -p_585 ∨ -b^{1, 586}_0 c in DIMACS: 2915 2916 -2917 -585 -2918 0 2915 2916 -2917 -585 2919 0 2915 2916 -2917 -585 -2920 0 c 2+1 --> break c (-b^{1, 585}_2 ∧ b^{1, 585}_1 ∧ -b^{1, 585}_0 ∧ p_585) -> break c in CNF: c b^{1, 585}_2 ∨ -b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ -p_585 ∨ break c in DIMACS: 2915 -2916 2917 -585 1162 0 c 2-1 --> 1 c (-b^{1, 585}_2 ∧ b^{1, 585}_1 ∧ -b^{1, 585}_0 ∧ -p_585) -> (-b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ b^{1, 586}_0) c in CNF: c b^{1, 585}_2 ∨ -b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ p_585 ∨ -b^{1, 586}_2 c b^{1, 585}_2 ∨ -b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ p_585 ∨ -b^{1, 586}_1 c b^{1, 585}_2 ∨ -b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ p_585 ∨ b^{1, 586}_0 c in DIMACS: 2915 -2916 2917 585 -2918 0 2915 -2916 2917 585 -2919 0 2915 -2916 2917 585 2920 0 c 1-1 --> 0 c (-b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ b^{1, 585}_0 ∧ -p_585) -> (-b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ -b^{1, 586}_0) c in CNF: c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ p_585 ∨ -b^{1, 586}_2 c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ p_585 ∨ -b^{1, 586}_1 c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ p_585 ∨ -b^{1, 586}_0 c in DIMACS: 2915 2916 -2917 585 -2918 0 2915 2916 -2917 585 -2919 0 2915 2916 -2917 585 -2920 0 c 0-1 --> -1 c (-b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ -b^{1, 585}_0 ∧ -p_585) -> ( b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ b^{1, 586}_0) c in CNF: c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ p_585 ∨ b^{1, 586}_2 c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ p_585 ∨ -b^{1, 586}_1 c b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ p_585 ∨ b^{1, 586}_0 c in DIMACS: 2915 2916 2917 585 2918 0 2915 2916 2917 585 -2919 0 2915 2916 2917 585 2920 0 c -1-1 --> -2 c ( b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ b^{1, 585}_0 ∧ -p_585) -> ( b^{1, 586}_2 ∧ b^{1, 586}_1 ∧ -b^{1, 586}_0) c in CNF: c -b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ p_585 ∨ b^{1, 586}_2 c -b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ p_585 ∨ b^{1, 586}_1 c -b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ p_585 ∨ -b^{1, 586}_0 c in DIMACS: -2915 2916 -2917 585 2918 0 -2915 2916 -2917 585 2919 0 -2915 2916 -2917 585 -2920 0 c -2-1 --> break c ( b^{1, 585}_2 ∧ b^{1, 585}_1 ∧ -b^{1, 585}_0 ∧ -p_585) -> break c in CNF: c -b^{1, 585}_2 ∨ -b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ p_585 ∨ break c in DIMACS: -2915 -2916 2917 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 585}_2 ∧ -b^{1, 585}_1 ∧ -b^{1, 585}_0 ∧ true) c in CNF: c -b^{1, 585}_2 ∨ b^{1, 585}_1 ∨ b^{1, 585}_0 ∨ false c in DIMACS: -2915 2916 2917 0 c 3 does not represent an automaton state. c -(-b^{1, 585}_2 ∧ b^{1, 585}_1 ∧ b^{1, 585}_0 ∧ true) c in CNF: c b^{1, 585}_2 ∨ -b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ false c in DIMACS: 2915 -2916 -2917 0 c -3 does not represent an automaton state. c -( b^{1, 585}_2 ∧ b^{1, 585}_1 ∧ b^{1, 585}_0 ∧ true) c in CNF: c -b^{1, 585}_2 ∨ -b^{1, 585}_1 ∨ -b^{1, 585}_0 ∨ false c in DIMACS: -2915 -2916 -2917 0 c i = 586 c -2+1 --> -1 c ( b^{1, 586}_2 ∧ b^{1, 586}_1 ∧ -b^{1, 586}_0 ∧ p_586) -> ( b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ b^{1, 587}_0) c in CNF: c -b^{1, 586}_2 ∨ -b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ -p_586 ∨ b^{1, 587}_2 c -b^{1, 586}_2 ∨ -b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ -p_586 ∨ -b^{1, 587}_1 c -b^{1, 586}_2 ∨ -b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ -p_586 ∨ b^{1, 587}_0 c in DIMACS: -2918 -2919 2920 -586 2921 0 -2918 -2919 2920 -586 -2922 0 -2918 -2919 2920 -586 2923 0 c -1+1 --> 0 c ( b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ b^{1, 586}_0 ∧ p_586) -> (-b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ -b^{1, 587}_0) c in CNF: c -b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ -p_586 ∨ -b^{1, 587}_2 c -b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ -p_586 ∨ -b^{1, 587}_1 c -b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ -p_586 ∨ -b^{1, 587}_0 c in DIMACS: -2918 2919 -2920 -586 -2921 0 -2918 2919 -2920 -586 -2922 0 -2918 2919 -2920 -586 -2923 0 c 0+1 --> 1 c (-b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ -b^{1, 586}_0 ∧ p_586) -> (-b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ b^{1, 587}_0) c in CNF: c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ -p_586 ∨ -b^{1, 587}_2 c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ -p_586 ∨ -b^{1, 587}_1 c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ -p_586 ∨ b^{1, 587}_0 c in DIMACS: 2918 2919 2920 -586 -2921 0 2918 2919 2920 -586 -2922 0 2918 2919 2920 -586 2923 0 c 1+1 --> 2 c (-b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ b^{1, 586}_0 ∧ p_586) -> (-b^{1, 587}_2 ∧ b^{1, 587}_1 ∧ -b^{1, 587}_0) c in CNF: c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ -p_586 ∨ -b^{1, 587}_2 c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ -p_586 ∨ b^{1, 587}_1 c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ -p_586 ∨ -b^{1, 587}_0 c in DIMACS: 2918 2919 -2920 -586 -2921 0 2918 2919 -2920 -586 2922 0 2918 2919 -2920 -586 -2923 0 c 2+1 --> break c (-b^{1, 586}_2 ∧ b^{1, 586}_1 ∧ -b^{1, 586}_0 ∧ p_586) -> break c in CNF: c b^{1, 586}_2 ∨ -b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ -p_586 ∨ break c in DIMACS: 2918 -2919 2920 -586 1162 0 c 2-1 --> 1 c (-b^{1, 586}_2 ∧ b^{1, 586}_1 ∧ -b^{1, 586}_0 ∧ -p_586) -> (-b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ b^{1, 587}_0) c in CNF: c b^{1, 586}_2 ∨ -b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ p_586 ∨ -b^{1, 587}_2 c b^{1, 586}_2 ∨ -b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ p_586 ∨ -b^{1, 587}_1 c b^{1, 586}_2 ∨ -b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ p_586 ∨ b^{1, 587}_0 c in DIMACS: 2918 -2919 2920 586 -2921 0 2918 -2919 2920 586 -2922 0 2918 -2919 2920 586 2923 0 c 1-1 --> 0 c (-b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ b^{1, 586}_0 ∧ -p_586) -> (-b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ -b^{1, 587}_0) c in CNF: c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ p_586 ∨ -b^{1, 587}_2 c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ p_586 ∨ -b^{1, 587}_1 c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ p_586 ∨ -b^{1, 587}_0 c in DIMACS: 2918 2919 -2920 586 -2921 0 2918 2919 -2920 586 -2922 0 2918 2919 -2920 586 -2923 0 c 0-1 --> -1 c (-b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ -b^{1, 586}_0 ∧ -p_586) -> ( b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ b^{1, 587}_0) c in CNF: c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ p_586 ∨ b^{1, 587}_2 c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ p_586 ∨ -b^{1, 587}_1 c b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ p_586 ∨ b^{1, 587}_0 c in DIMACS: 2918 2919 2920 586 2921 0 2918 2919 2920 586 -2922 0 2918 2919 2920 586 2923 0 c -1-1 --> -2 c ( b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ b^{1, 586}_0 ∧ -p_586) -> ( b^{1, 587}_2 ∧ b^{1, 587}_1 ∧ -b^{1, 587}_0) c in CNF: c -b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ p_586 ∨ b^{1, 587}_2 c -b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ p_586 ∨ b^{1, 587}_1 c -b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ p_586 ∨ -b^{1, 587}_0 c in DIMACS: -2918 2919 -2920 586 2921 0 -2918 2919 -2920 586 2922 0 -2918 2919 -2920 586 -2923 0 c -2-1 --> break c ( b^{1, 586}_2 ∧ b^{1, 586}_1 ∧ -b^{1, 586}_0 ∧ -p_586) -> break c in CNF: c -b^{1, 586}_2 ∨ -b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ p_586 ∨ break c in DIMACS: -2918 -2919 2920 586 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 586}_2 ∧ -b^{1, 586}_1 ∧ -b^{1, 586}_0 ∧ true) c in CNF: c -b^{1, 586}_2 ∨ b^{1, 586}_1 ∨ b^{1, 586}_0 ∨ false c in DIMACS: -2918 2919 2920 0 c 3 does not represent an automaton state. c -(-b^{1, 586}_2 ∧ b^{1, 586}_1 ∧ b^{1, 586}_0 ∧ true) c in CNF: c b^{1, 586}_2 ∨ -b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ false c in DIMACS: 2918 -2919 -2920 0 c -3 does not represent an automaton state. c -( b^{1, 586}_2 ∧ b^{1, 586}_1 ∧ b^{1, 586}_0 ∧ true) c in CNF: c -b^{1, 586}_2 ∨ -b^{1, 586}_1 ∨ -b^{1, 586}_0 ∨ false c in DIMACS: -2918 -2919 -2920 0 c i = 587 c -2+1 --> -1 c ( b^{1, 587}_2 ∧ b^{1, 587}_1 ∧ -b^{1, 587}_0 ∧ p_587) -> ( b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ b^{1, 588}_0) c in CNF: c -b^{1, 587}_2 ∨ -b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ -p_587 ∨ b^{1, 588}_2 c -b^{1, 587}_2 ∨ -b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ -p_587 ∨ -b^{1, 588}_1 c -b^{1, 587}_2 ∨ -b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ -p_587 ∨ b^{1, 588}_0 c in DIMACS: -2921 -2922 2923 -587 2924 0 -2921 -2922 2923 -587 -2925 0 -2921 -2922 2923 -587 2926 0 c -1+1 --> 0 c ( b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ b^{1, 587}_0 ∧ p_587) -> (-b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ -b^{1, 588}_0) c in CNF: c -b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ -p_587 ∨ -b^{1, 588}_2 c -b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ -p_587 ∨ -b^{1, 588}_1 c -b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ -p_587 ∨ -b^{1, 588}_0 c in DIMACS: -2921 2922 -2923 -587 -2924 0 -2921 2922 -2923 -587 -2925 0 -2921 2922 -2923 -587 -2926 0 c 0+1 --> 1 c (-b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ -b^{1, 587}_0 ∧ p_587) -> (-b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ b^{1, 588}_0) c in CNF: c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ -p_587 ∨ -b^{1, 588}_2 c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ -p_587 ∨ -b^{1, 588}_1 c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ -p_587 ∨ b^{1, 588}_0 c in DIMACS: 2921 2922 2923 -587 -2924 0 2921 2922 2923 -587 -2925 0 2921 2922 2923 -587 2926 0 c 1+1 --> 2 c (-b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ b^{1, 587}_0 ∧ p_587) -> (-b^{1, 588}_2 ∧ b^{1, 588}_1 ∧ -b^{1, 588}_0) c in CNF: c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ -p_587 ∨ -b^{1, 588}_2 c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ -p_587 ∨ b^{1, 588}_1 c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ -p_587 ∨ -b^{1, 588}_0 c in DIMACS: 2921 2922 -2923 -587 -2924 0 2921 2922 -2923 -587 2925 0 2921 2922 -2923 -587 -2926 0 c 2+1 --> break c (-b^{1, 587}_2 ∧ b^{1, 587}_1 ∧ -b^{1, 587}_0 ∧ p_587) -> break c in CNF: c b^{1, 587}_2 ∨ -b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ -p_587 ∨ break c in DIMACS: 2921 -2922 2923 -587 1162 0 c 2-1 --> 1 c (-b^{1, 587}_2 ∧ b^{1, 587}_1 ∧ -b^{1, 587}_0 ∧ -p_587) -> (-b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ b^{1, 588}_0) c in CNF: c b^{1, 587}_2 ∨ -b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ p_587 ∨ -b^{1, 588}_2 c b^{1, 587}_2 ∨ -b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ p_587 ∨ -b^{1, 588}_1 c b^{1, 587}_2 ∨ -b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ p_587 ∨ b^{1, 588}_0 c in DIMACS: 2921 -2922 2923 587 -2924 0 2921 -2922 2923 587 -2925 0 2921 -2922 2923 587 2926 0 c 1-1 --> 0 c (-b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ b^{1, 587}_0 ∧ -p_587) -> (-b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ -b^{1, 588}_0) c in CNF: c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ p_587 ∨ -b^{1, 588}_2 c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ p_587 ∨ -b^{1, 588}_1 c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ p_587 ∨ -b^{1, 588}_0 c in DIMACS: 2921 2922 -2923 587 -2924 0 2921 2922 -2923 587 -2925 0 2921 2922 -2923 587 -2926 0 c 0-1 --> -1 c (-b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ -b^{1, 587}_0 ∧ -p_587) -> ( b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ b^{1, 588}_0) c in CNF: c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ p_587 ∨ b^{1, 588}_2 c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ p_587 ∨ -b^{1, 588}_1 c b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ p_587 ∨ b^{1, 588}_0 c in DIMACS: 2921 2922 2923 587 2924 0 2921 2922 2923 587 -2925 0 2921 2922 2923 587 2926 0 c -1-1 --> -2 c ( b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ b^{1, 587}_0 ∧ -p_587) -> ( b^{1, 588}_2 ∧ b^{1, 588}_1 ∧ -b^{1, 588}_0) c in CNF: c -b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ p_587 ∨ b^{1, 588}_2 c -b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ p_587 ∨ b^{1, 588}_1 c -b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ p_587 ∨ -b^{1, 588}_0 c in DIMACS: -2921 2922 -2923 587 2924 0 -2921 2922 -2923 587 2925 0 -2921 2922 -2923 587 -2926 0 c -2-1 --> break c ( b^{1, 587}_2 ∧ b^{1, 587}_1 ∧ -b^{1, 587}_0 ∧ -p_587) -> break c in CNF: c -b^{1, 587}_2 ∨ -b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ p_587 ∨ break c in DIMACS: -2921 -2922 2923 587 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 587}_2 ∧ -b^{1, 587}_1 ∧ -b^{1, 587}_0 ∧ true) c in CNF: c -b^{1, 587}_2 ∨ b^{1, 587}_1 ∨ b^{1, 587}_0 ∨ false c in DIMACS: -2921 2922 2923 0 c 3 does not represent an automaton state. c -(-b^{1, 587}_2 ∧ b^{1, 587}_1 ∧ b^{1, 587}_0 ∧ true) c in CNF: c b^{1, 587}_2 ∨ -b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ false c in DIMACS: 2921 -2922 -2923 0 c -3 does not represent an automaton state. c -( b^{1, 587}_2 ∧ b^{1, 587}_1 ∧ b^{1, 587}_0 ∧ true) c in CNF: c -b^{1, 587}_2 ∨ -b^{1, 587}_1 ∨ -b^{1, 587}_0 ∨ false c in DIMACS: -2921 -2922 -2923 0 c i = 588 c -2+1 --> -1 c ( b^{1, 588}_2 ∧ b^{1, 588}_1 ∧ -b^{1, 588}_0 ∧ p_588) -> ( b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ b^{1, 589}_0) c in CNF: c -b^{1, 588}_2 ∨ -b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ -p_588 ∨ b^{1, 589}_2 c -b^{1, 588}_2 ∨ -b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ -p_588 ∨ -b^{1, 589}_1 c -b^{1, 588}_2 ∨ -b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ -p_588 ∨ b^{1, 589}_0 c in DIMACS: -2924 -2925 2926 -588 2927 0 -2924 -2925 2926 -588 -2928 0 -2924 -2925 2926 -588 2929 0 c -1+1 --> 0 c ( b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ b^{1, 588}_0 ∧ p_588) -> (-b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ -b^{1, 589}_0) c in CNF: c -b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ -p_588 ∨ -b^{1, 589}_2 c -b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ -p_588 ∨ -b^{1, 589}_1 c -b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ -p_588 ∨ -b^{1, 589}_0 c in DIMACS: -2924 2925 -2926 -588 -2927 0 -2924 2925 -2926 -588 -2928 0 -2924 2925 -2926 -588 -2929 0 c 0+1 --> 1 c (-b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ -b^{1, 588}_0 ∧ p_588) -> (-b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ b^{1, 589}_0) c in CNF: c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ -p_588 ∨ -b^{1, 589}_2 c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ -p_588 ∨ -b^{1, 589}_1 c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ -p_588 ∨ b^{1, 589}_0 c in DIMACS: 2924 2925 2926 -588 -2927 0 2924 2925 2926 -588 -2928 0 2924 2925 2926 -588 2929 0 c 1+1 --> 2 c (-b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ b^{1, 588}_0 ∧ p_588) -> (-b^{1, 589}_2 ∧ b^{1, 589}_1 ∧ -b^{1, 589}_0) c in CNF: c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ -p_588 ∨ -b^{1, 589}_2 c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ -p_588 ∨ b^{1, 589}_1 c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ -p_588 ∨ -b^{1, 589}_0 c in DIMACS: 2924 2925 -2926 -588 -2927 0 2924 2925 -2926 -588 2928 0 2924 2925 -2926 -588 -2929 0 c 2+1 --> break c (-b^{1, 588}_2 ∧ b^{1, 588}_1 ∧ -b^{1, 588}_0 ∧ p_588) -> break c in CNF: c b^{1, 588}_2 ∨ -b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ -p_588 ∨ break c in DIMACS: 2924 -2925 2926 -588 1162 0 c 2-1 --> 1 c (-b^{1, 588}_2 ∧ b^{1, 588}_1 ∧ -b^{1, 588}_0 ∧ -p_588) -> (-b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ b^{1, 589}_0) c in CNF: c b^{1, 588}_2 ∨ -b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ p_588 ∨ -b^{1, 589}_2 c b^{1, 588}_2 ∨ -b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ p_588 ∨ -b^{1, 589}_1 c b^{1, 588}_2 ∨ -b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ p_588 ∨ b^{1, 589}_0 c in DIMACS: 2924 -2925 2926 588 -2927 0 2924 -2925 2926 588 -2928 0 2924 -2925 2926 588 2929 0 c 1-1 --> 0 c (-b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ b^{1, 588}_0 ∧ -p_588) -> (-b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ -b^{1, 589}_0) c in CNF: c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ p_588 ∨ -b^{1, 589}_2 c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ p_588 ∨ -b^{1, 589}_1 c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ p_588 ∨ -b^{1, 589}_0 c in DIMACS: 2924 2925 -2926 588 -2927 0 2924 2925 -2926 588 -2928 0 2924 2925 -2926 588 -2929 0 c 0-1 --> -1 c (-b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ -b^{1, 588}_0 ∧ -p_588) -> ( b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ b^{1, 589}_0) c in CNF: c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ p_588 ∨ b^{1, 589}_2 c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ p_588 ∨ -b^{1, 589}_1 c b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ p_588 ∨ b^{1, 589}_0 c in DIMACS: 2924 2925 2926 588 2927 0 2924 2925 2926 588 -2928 0 2924 2925 2926 588 2929 0 c -1-1 --> -2 c ( b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ b^{1, 588}_0 ∧ -p_588) -> ( b^{1, 589}_2 ∧ b^{1, 589}_1 ∧ -b^{1, 589}_0) c in CNF: c -b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ p_588 ∨ b^{1, 589}_2 c -b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ p_588 ∨ b^{1, 589}_1 c -b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ p_588 ∨ -b^{1, 589}_0 c in DIMACS: -2924 2925 -2926 588 2927 0 -2924 2925 -2926 588 2928 0 -2924 2925 -2926 588 -2929 0 c -2-1 --> break c ( b^{1, 588}_2 ∧ b^{1, 588}_1 ∧ -b^{1, 588}_0 ∧ -p_588) -> break c in CNF: c -b^{1, 588}_2 ∨ -b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ p_588 ∨ break c in DIMACS: -2924 -2925 2926 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 588}_2 ∧ -b^{1, 588}_1 ∧ -b^{1, 588}_0 ∧ true) c in CNF: c -b^{1, 588}_2 ∨ b^{1, 588}_1 ∨ b^{1, 588}_0 ∨ false c in DIMACS: -2924 2925 2926 0 c 3 does not represent an automaton state. c -(-b^{1, 588}_2 ∧ b^{1, 588}_1 ∧ b^{1, 588}_0 ∧ true) c in CNF: c b^{1, 588}_2 ∨ -b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ false c in DIMACS: 2924 -2925 -2926 0 c -3 does not represent an automaton state. c -( b^{1, 588}_2 ∧ b^{1, 588}_1 ∧ b^{1, 588}_0 ∧ true) c in CNF: c -b^{1, 588}_2 ∨ -b^{1, 588}_1 ∨ -b^{1, 588}_0 ∨ false c in DIMACS: -2924 -2925 -2926 0 c i = 589 c -2+1 --> -1 c ( b^{1, 589}_2 ∧ b^{1, 589}_1 ∧ -b^{1, 589}_0 ∧ p_589) -> ( b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ b^{1, 590}_0) c in CNF: c -b^{1, 589}_2 ∨ -b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ -p_589 ∨ b^{1, 590}_2 c -b^{1, 589}_2 ∨ -b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ -p_589 ∨ -b^{1, 590}_1 c -b^{1, 589}_2 ∨ -b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ -p_589 ∨ b^{1, 590}_0 c in DIMACS: -2927 -2928 2929 -589 2930 0 -2927 -2928 2929 -589 -2931 0 -2927 -2928 2929 -589 2932 0 c -1+1 --> 0 c ( b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ b^{1, 589}_0 ∧ p_589) -> (-b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ -b^{1, 590}_0) c in CNF: c -b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ -p_589 ∨ -b^{1, 590}_2 c -b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ -p_589 ∨ -b^{1, 590}_1 c -b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ -p_589 ∨ -b^{1, 590}_0 c in DIMACS: -2927 2928 -2929 -589 -2930 0 -2927 2928 -2929 -589 -2931 0 -2927 2928 -2929 -589 -2932 0 c 0+1 --> 1 c (-b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ -b^{1, 589}_0 ∧ p_589) -> (-b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ b^{1, 590}_0) c in CNF: c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ -p_589 ∨ -b^{1, 590}_2 c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ -p_589 ∨ -b^{1, 590}_1 c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ -p_589 ∨ b^{1, 590}_0 c in DIMACS: 2927 2928 2929 -589 -2930 0 2927 2928 2929 -589 -2931 0 2927 2928 2929 -589 2932 0 c 1+1 --> 2 c (-b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ b^{1, 589}_0 ∧ p_589) -> (-b^{1, 590}_2 ∧ b^{1, 590}_1 ∧ -b^{1, 590}_0) c in CNF: c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ -p_589 ∨ -b^{1, 590}_2 c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ -p_589 ∨ b^{1, 590}_1 c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ -p_589 ∨ -b^{1, 590}_0 c in DIMACS: 2927 2928 -2929 -589 -2930 0 2927 2928 -2929 -589 2931 0 2927 2928 -2929 -589 -2932 0 c 2+1 --> break c (-b^{1, 589}_2 ∧ b^{1, 589}_1 ∧ -b^{1, 589}_0 ∧ p_589) -> break c in CNF: c b^{1, 589}_2 ∨ -b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ -p_589 ∨ break c in DIMACS: 2927 -2928 2929 -589 1162 0 c 2-1 --> 1 c (-b^{1, 589}_2 ∧ b^{1, 589}_1 ∧ -b^{1, 589}_0 ∧ -p_589) -> (-b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ b^{1, 590}_0) c in CNF: c b^{1, 589}_2 ∨ -b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ p_589 ∨ -b^{1, 590}_2 c b^{1, 589}_2 ∨ -b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ p_589 ∨ -b^{1, 590}_1 c b^{1, 589}_2 ∨ -b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ p_589 ∨ b^{1, 590}_0 c in DIMACS: 2927 -2928 2929 589 -2930 0 2927 -2928 2929 589 -2931 0 2927 -2928 2929 589 2932 0 c 1-1 --> 0 c (-b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ b^{1, 589}_0 ∧ -p_589) -> (-b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ -b^{1, 590}_0) c in CNF: c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ p_589 ∨ -b^{1, 590}_2 c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ p_589 ∨ -b^{1, 590}_1 c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ p_589 ∨ -b^{1, 590}_0 c in DIMACS: 2927 2928 -2929 589 -2930 0 2927 2928 -2929 589 -2931 0 2927 2928 -2929 589 -2932 0 c 0-1 --> -1 c (-b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ -b^{1, 589}_0 ∧ -p_589) -> ( b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ b^{1, 590}_0) c in CNF: c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ p_589 ∨ b^{1, 590}_2 c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ p_589 ∨ -b^{1, 590}_1 c b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ p_589 ∨ b^{1, 590}_0 c in DIMACS: 2927 2928 2929 589 2930 0 2927 2928 2929 589 -2931 0 2927 2928 2929 589 2932 0 c -1-1 --> -2 c ( b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ b^{1, 589}_0 ∧ -p_589) -> ( b^{1, 590}_2 ∧ b^{1, 590}_1 ∧ -b^{1, 590}_0) c in CNF: c -b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ p_589 ∨ b^{1, 590}_2 c -b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ p_589 ∨ b^{1, 590}_1 c -b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ p_589 ∨ -b^{1, 590}_0 c in DIMACS: -2927 2928 -2929 589 2930 0 -2927 2928 -2929 589 2931 0 -2927 2928 -2929 589 -2932 0 c -2-1 --> break c ( b^{1, 589}_2 ∧ b^{1, 589}_1 ∧ -b^{1, 589}_0 ∧ -p_589) -> break c in CNF: c -b^{1, 589}_2 ∨ -b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ p_589 ∨ break c in DIMACS: -2927 -2928 2929 589 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 589}_2 ∧ -b^{1, 589}_1 ∧ -b^{1, 589}_0 ∧ true) c in CNF: c -b^{1, 589}_2 ∨ b^{1, 589}_1 ∨ b^{1, 589}_0 ∨ false c in DIMACS: -2927 2928 2929 0 c 3 does not represent an automaton state. c -(-b^{1, 589}_2 ∧ b^{1, 589}_1 ∧ b^{1, 589}_0 ∧ true) c in CNF: c b^{1, 589}_2 ∨ -b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ false c in DIMACS: 2927 -2928 -2929 0 c -3 does not represent an automaton state. c -( b^{1, 589}_2 ∧ b^{1, 589}_1 ∧ b^{1, 589}_0 ∧ true) c in CNF: c -b^{1, 589}_2 ∨ -b^{1, 589}_1 ∨ -b^{1, 589}_0 ∨ false c in DIMACS: -2927 -2928 -2929 0 c i = 590 c -2+1 --> -1 c ( b^{1, 590}_2 ∧ b^{1, 590}_1 ∧ -b^{1, 590}_0 ∧ p_590) -> ( b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ b^{1, 591}_0) c in CNF: c -b^{1, 590}_2 ∨ -b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ -p_590 ∨ b^{1, 591}_2 c -b^{1, 590}_2 ∨ -b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ -p_590 ∨ -b^{1, 591}_1 c -b^{1, 590}_2 ∨ -b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ -p_590 ∨ b^{1, 591}_0 c in DIMACS: -2930 -2931 2932 -590 2933 0 -2930 -2931 2932 -590 -2934 0 -2930 -2931 2932 -590 2935 0 c -1+1 --> 0 c ( b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ b^{1, 590}_0 ∧ p_590) -> (-b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ -b^{1, 591}_0) c in CNF: c -b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ -p_590 ∨ -b^{1, 591}_2 c -b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ -p_590 ∨ -b^{1, 591}_1 c -b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ -p_590 ∨ -b^{1, 591}_0 c in DIMACS: -2930 2931 -2932 -590 -2933 0 -2930 2931 -2932 -590 -2934 0 -2930 2931 -2932 -590 -2935 0 c 0+1 --> 1 c (-b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ -b^{1, 590}_0 ∧ p_590) -> (-b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ b^{1, 591}_0) c in CNF: c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ -p_590 ∨ -b^{1, 591}_2 c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ -p_590 ∨ -b^{1, 591}_1 c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ -p_590 ∨ b^{1, 591}_0 c in DIMACS: 2930 2931 2932 -590 -2933 0 2930 2931 2932 -590 -2934 0 2930 2931 2932 -590 2935 0 c 1+1 --> 2 c (-b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ b^{1, 590}_0 ∧ p_590) -> (-b^{1, 591}_2 ∧ b^{1, 591}_1 ∧ -b^{1, 591}_0) c in CNF: c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ -p_590 ∨ -b^{1, 591}_2 c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ -p_590 ∨ b^{1, 591}_1 c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ -p_590 ∨ -b^{1, 591}_0 c in DIMACS: 2930 2931 -2932 -590 -2933 0 2930 2931 -2932 -590 2934 0 2930 2931 -2932 -590 -2935 0 c 2+1 --> break c (-b^{1, 590}_2 ∧ b^{1, 590}_1 ∧ -b^{1, 590}_0 ∧ p_590) -> break c in CNF: c b^{1, 590}_2 ∨ -b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ -p_590 ∨ break c in DIMACS: 2930 -2931 2932 -590 1162 0 c 2-1 --> 1 c (-b^{1, 590}_2 ∧ b^{1, 590}_1 ∧ -b^{1, 590}_0 ∧ -p_590) -> (-b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ b^{1, 591}_0) c in CNF: c b^{1, 590}_2 ∨ -b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ p_590 ∨ -b^{1, 591}_2 c b^{1, 590}_2 ∨ -b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ p_590 ∨ -b^{1, 591}_1 c b^{1, 590}_2 ∨ -b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ p_590 ∨ b^{1, 591}_0 c in DIMACS: 2930 -2931 2932 590 -2933 0 2930 -2931 2932 590 -2934 0 2930 -2931 2932 590 2935 0 c 1-1 --> 0 c (-b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ b^{1, 590}_0 ∧ -p_590) -> (-b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ -b^{1, 591}_0) c in CNF: c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ p_590 ∨ -b^{1, 591}_2 c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ p_590 ∨ -b^{1, 591}_1 c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ p_590 ∨ -b^{1, 591}_0 c in DIMACS: 2930 2931 -2932 590 -2933 0 2930 2931 -2932 590 -2934 0 2930 2931 -2932 590 -2935 0 c 0-1 --> -1 c (-b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ -b^{1, 590}_0 ∧ -p_590) -> ( b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ b^{1, 591}_0) c in CNF: c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ p_590 ∨ b^{1, 591}_2 c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ p_590 ∨ -b^{1, 591}_1 c b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ p_590 ∨ b^{1, 591}_0 c in DIMACS: 2930 2931 2932 590 2933 0 2930 2931 2932 590 -2934 0 2930 2931 2932 590 2935 0 c -1-1 --> -2 c ( b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ b^{1, 590}_0 ∧ -p_590) -> ( b^{1, 591}_2 ∧ b^{1, 591}_1 ∧ -b^{1, 591}_0) c in CNF: c -b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ p_590 ∨ b^{1, 591}_2 c -b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ p_590 ∨ b^{1, 591}_1 c -b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ p_590 ∨ -b^{1, 591}_0 c in DIMACS: -2930 2931 -2932 590 2933 0 -2930 2931 -2932 590 2934 0 -2930 2931 -2932 590 -2935 0 c -2-1 --> break c ( b^{1, 590}_2 ∧ b^{1, 590}_1 ∧ -b^{1, 590}_0 ∧ -p_590) -> break c in CNF: c -b^{1, 590}_2 ∨ -b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ p_590 ∨ break c in DIMACS: -2930 -2931 2932 590 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 590}_2 ∧ -b^{1, 590}_1 ∧ -b^{1, 590}_0 ∧ true) c in CNF: c -b^{1, 590}_2 ∨ b^{1, 590}_1 ∨ b^{1, 590}_0 ∨ false c in DIMACS: -2930 2931 2932 0 c 3 does not represent an automaton state. c -(-b^{1, 590}_2 ∧ b^{1, 590}_1 ∧ b^{1, 590}_0 ∧ true) c in CNF: c b^{1, 590}_2 ∨ -b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ false c in DIMACS: 2930 -2931 -2932 0 c -3 does not represent an automaton state. c -( b^{1, 590}_2 ∧ b^{1, 590}_1 ∧ b^{1, 590}_0 ∧ true) c in CNF: c -b^{1, 590}_2 ∨ -b^{1, 590}_1 ∨ -b^{1, 590}_0 ∨ false c in DIMACS: -2930 -2931 -2932 0 c i = 591 c -2+1 --> -1 c ( b^{1, 591}_2 ∧ b^{1, 591}_1 ∧ -b^{1, 591}_0 ∧ p_591) -> ( b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ b^{1, 592}_0) c in CNF: c -b^{1, 591}_2 ∨ -b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ -p_591 ∨ b^{1, 592}_2 c -b^{1, 591}_2 ∨ -b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ -p_591 ∨ -b^{1, 592}_1 c -b^{1, 591}_2 ∨ -b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ -p_591 ∨ b^{1, 592}_0 c in DIMACS: -2933 -2934 2935 -591 2936 0 -2933 -2934 2935 -591 -2937 0 -2933 -2934 2935 -591 2938 0 c -1+1 --> 0 c ( b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ b^{1, 591}_0 ∧ p_591) -> (-b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ -b^{1, 592}_0) c in CNF: c -b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ -p_591 ∨ -b^{1, 592}_2 c -b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ -p_591 ∨ -b^{1, 592}_1 c -b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ -p_591 ∨ -b^{1, 592}_0 c in DIMACS: -2933 2934 -2935 -591 -2936 0 -2933 2934 -2935 -591 -2937 0 -2933 2934 -2935 -591 -2938 0 c 0+1 --> 1 c (-b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ -b^{1, 591}_0 ∧ p_591) -> (-b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ b^{1, 592}_0) c in CNF: c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ -p_591 ∨ -b^{1, 592}_2 c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ -p_591 ∨ -b^{1, 592}_1 c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ -p_591 ∨ b^{1, 592}_0 c in DIMACS: 2933 2934 2935 -591 -2936 0 2933 2934 2935 -591 -2937 0 2933 2934 2935 -591 2938 0 c 1+1 --> 2 c (-b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ b^{1, 591}_0 ∧ p_591) -> (-b^{1, 592}_2 ∧ b^{1, 592}_1 ∧ -b^{1, 592}_0) c in CNF: c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ -p_591 ∨ -b^{1, 592}_2 c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ -p_591 ∨ b^{1, 592}_1 c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ -p_591 ∨ -b^{1, 592}_0 c in DIMACS: 2933 2934 -2935 -591 -2936 0 2933 2934 -2935 -591 2937 0 2933 2934 -2935 -591 -2938 0 c 2+1 --> break c (-b^{1, 591}_2 ∧ b^{1, 591}_1 ∧ -b^{1, 591}_0 ∧ p_591) -> break c in CNF: c b^{1, 591}_2 ∨ -b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ -p_591 ∨ break c in DIMACS: 2933 -2934 2935 -591 1162 0 c 2-1 --> 1 c (-b^{1, 591}_2 ∧ b^{1, 591}_1 ∧ -b^{1, 591}_0 ∧ -p_591) -> (-b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ b^{1, 592}_0) c in CNF: c b^{1, 591}_2 ∨ -b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ p_591 ∨ -b^{1, 592}_2 c b^{1, 591}_2 ∨ -b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ p_591 ∨ -b^{1, 592}_1 c b^{1, 591}_2 ∨ -b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ p_591 ∨ b^{1, 592}_0 c in DIMACS: 2933 -2934 2935 591 -2936 0 2933 -2934 2935 591 -2937 0 2933 -2934 2935 591 2938 0 c 1-1 --> 0 c (-b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ b^{1, 591}_0 ∧ -p_591) -> (-b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ -b^{1, 592}_0) c in CNF: c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ p_591 ∨ -b^{1, 592}_2 c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ p_591 ∨ -b^{1, 592}_1 c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ p_591 ∨ -b^{1, 592}_0 c in DIMACS: 2933 2934 -2935 591 -2936 0 2933 2934 -2935 591 -2937 0 2933 2934 -2935 591 -2938 0 c 0-1 --> -1 c (-b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ -b^{1, 591}_0 ∧ -p_591) -> ( b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ b^{1, 592}_0) c in CNF: c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ p_591 ∨ b^{1, 592}_2 c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ p_591 ∨ -b^{1, 592}_1 c b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ p_591 ∨ b^{1, 592}_0 c in DIMACS: 2933 2934 2935 591 2936 0 2933 2934 2935 591 -2937 0 2933 2934 2935 591 2938 0 c -1-1 --> -2 c ( b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ b^{1, 591}_0 ∧ -p_591) -> ( b^{1, 592}_2 ∧ b^{1, 592}_1 ∧ -b^{1, 592}_0) c in CNF: c -b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ p_591 ∨ b^{1, 592}_2 c -b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ p_591 ∨ b^{1, 592}_1 c -b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ p_591 ∨ -b^{1, 592}_0 c in DIMACS: -2933 2934 -2935 591 2936 0 -2933 2934 -2935 591 2937 0 -2933 2934 -2935 591 -2938 0 c -2-1 --> break c ( b^{1, 591}_2 ∧ b^{1, 591}_1 ∧ -b^{1, 591}_0 ∧ -p_591) -> break c in CNF: c -b^{1, 591}_2 ∨ -b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ p_591 ∨ break c in DIMACS: -2933 -2934 2935 591 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 591}_2 ∧ -b^{1, 591}_1 ∧ -b^{1, 591}_0 ∧ true) c in CNF: c -b^{1, 591}_2 ∨ b^{1, 591}_1 ∨ b^{1, 591}_0 ∨ false c in DIMACS: -2933 2934 2935 0 c 3 does not represent an automaton state. c -(-b^{1, 591}_2 ∧ b^{1, 591}_1 ∧ b^{1, 591}_0 ∧ true) c in CNF: c b^{1, 591}_2 ∨ -b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ false c in DIMACS: 2933 -2934 -2935 0 c -3 does not represent an automaton state. c -( b^{1, 591}_2 ∧ b^{1, 591}_1 ∧ b^{1, 591}_0 ∧ true) c in CNF: c -b^{1, 591}_2 ∨ -b^{1, 591}_1 ∨ -b^{1, 591}_0 ∨ false c in DIMACS: -2933 -2934 -2935 0 c i = 592 c -2+1 --> -1 c ( b^{1, 592}_2 ∧ b^{1, 592}_1 ∧ -b^{1, 592}_0 ∧ p_592) -> ( b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ b^{1, 593}_0) c in CNF: c -b^{1, 592}_2 ∨ -b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ -p_592 ∨ b^{1, 593}_2 c -b^{1, 592}_2 ∨ -b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ -p_592 ∨ -b^{1, 593}_1 c -b^{1, 592}_2 ∨ -b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ -p_592 ∨ b^{1, 593}_0 c in DIMACS: -2936 -2937 2938 -592 2939 0 -2936 -2937 2938 -592 -2940 0 -2936 -2937 2938 -592 2941 0 c -1+1 --> 0 c ( b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ b^{1, 592}_0 ∧ p_592) -> (-b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ -b^{1, 593}_0) c in CNF: c -b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ -p_592 ∨ -b^{1, 593}_2 c -b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ -p_592 ∨ -b^{1, 593}_1 c -b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ -p_592 ∨ -b^{1, 593}_0 c in DIMACS: -2936 2937 -2938 -592 -2939 0 -2936 2937 -2938 -592 -2940 0 -2936 2937 -2938 -592 -2941 0 c 0+1 --> 1 c (-b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ -b^{1, 592}_0 ∧ p_592) -> (-b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ b^{1, 593}_0) c in CNF: c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ -p_592 ∨ -b^{1, 593}_2 c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ -p_592 ∨ -b^{1, 593}_1 c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ -p_592 ∨ b^{1, 593}_0 c in DIMACS: 2936 2937 2938 -592 -2939 0 2936 2937 2938 -592 -2940 0 2936 2937 2938 -592 2941 0 c 1+1 --> 2 c (-b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ b^{1, 592}_0 ∧ p_592) -> (-b^{1, 593}_2 ∧ b^{1, 593}_1 ∧ -b^{1, 593}_0) c in CNF: c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ -p_592 ∨ -b^{1, 593}_2 c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ -p_592 ∨ b^{1, 593}_1 c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ -p_592 ∨ -b^{1, 593}_0 c in DIMACS: 2936 2937 -2938 -592 -2939 0 2936 2937 -2938 -592 2940 0 2936 2937 -2938 -592 -2941 0 c 2+1 --> break c (-b^{1, 592}_2 ∧ b^{1, 592}_1 ∧ -b^{1, 592}_0 ∧ p_592) -> break c in CNF: c b^{1, 592}_2 ∨ -b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ -p_592 ∨ break c in DIMACS: 2936 -2937 2938 -592 1162 0 c 2-1 --> 1 c (-b^{1, 592}_2 ∧ b^{1, 592}_1 ∧ -b^{1, 592}_0 ∧ -p_592) -> (-b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ b^{1, 593}_0) c in CNF: c b^{1, 592}_2 ∨ -b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ p_592 ∨ -b^{1, 593}_2 c b^{1, 592}_2 ∨ -b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ p_592 ∨ -b^{1, 593}_1 c b^{1, 592}_2 ∨ -b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ p_592 ∨ b^{1, 593}_0 c in DIMACS: 2936 -2937 2938 592 -2939 0 2936 -2937 2938 592 -2940 0 2936 -2937 2938 592 2941 0 c 1-1 --> 0 c (-b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ b^{1, 592}_0 ∧ -p_592) -> (-b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ -b^{1, 593}_0) c in CNF: c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ p_592 ∨ -b^{1, 593}_2 c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ p_592 ∨ -b^{1, 593}_1 c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ p_592 ∨ -b^{1, 593}_0 c in DIMACS: 2936 2937 -2938 592 -2939 0 2936 2937 -2938 592 -2940 0 2936 2937 -2938 592 -2941 0 c 0-1 --> -1 c (-b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ -b^{1, 592}_0 ∧ -p_592) -> ( b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ b^{1, 593}_0) c in CNF: c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ p_592 ∨ b^{1, 593}_2 c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ p_592 ∨ -b^{1, 593}_1 c b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ p_592 ∨ b^{1, 593}_0 c in DIMACS: 2936 2937 2938 592 2939 0 2936 2937 2938 592 -2940 0 2936 2937 2938 592 2941 0 c -1-1 --> -2 c ( b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ b^{1, 592}_0 ∧ -p_592) -> ( b^{1, 593}_2 ∧ b^{1, 593}_1 ∧ -b^{1, 593}_0) c in CNF: c -b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ p_592 ∨ b^{1, 593}_2 c -b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ p_592 ∨ b^{1, 593}_1 c -b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ p_592 ∨ -b^{1, 593}_0 c in DIMACS: -2936 2937 -2938 592 2939 0 -2936 2937 -2938 592 2940 0 -2936 2937 -2938 592 -2941 0 c -2-1 --> break c ( b^{1, 592}_2 ∧ b^{1, 592}_1 ∧ -b^{1, 592}_0 ∧ -p_592) -> break c in CNF: c -b^{1, 592}_2 ∨ -b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ p_592 ∨ break c in DIMACS: -2936 -2937 2938 592 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 592}_2 ∧ -b^{1, 592}_1 ∧ -b^{1, 592}_0 ∧ true) c in CNF: c -b^{1, 592}_2 ∨ b^{1, 592}_1 ∨ b^{1, 592}_0 ∨ false c in DIMACS: -2936 2937 2938 0 c 3 does not represent an automaton state. c -(-b^{1, 592}_2 ∧ b^{1, 592}_1 ∧ b^{1, 592}_0 ∧ true) c in CNF: c b^{1, 592}_2 ∨ -b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ false c in DIMACS: 2936 -2937 -2938 0 c -3 does not represent an automaton state. c -( b^{1, 592}_2 ∧ b^{1, 592}_1 ∧ b^{1, 592}_0 ∧ true) c in CNF: c -b^{1, 592}_2 ∨ -b^{1, 592}_1 ∨ -b^{1, 592}_0 ∨ false c in DIMACS: -2936 -2937 -2938 0 c i = 593 c -2+1 --> -1 c ( b^{1, 593}_2 ∧ b^{1, 593}_1 ∧ -b^{1, 593}_0 ∧ p_593) -> ( b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ b^{1, 594}_0) c in CNF: c -b^{1, 593}_2 ∨ -b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ -p_593 ∨ b^{1, 594}_2 c -b^{1, 593}_2 ∨ -b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ -p_593 ∨ -b^{1, 594}_1 c -b^{1, 593}_2 ∨ -b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ -p_593 ∨ b^{1, 594}_0 c in DIMACS: -2939 -2940 2941 -593 2942 0 -2939 -2940 2941 -593 -2943 0 -2939 -2940 2941 -593 2944 0 c -1+1 --> 0 c ( b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ b^{1, 593}_0 ∧ p_593) -> (-b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ -b^{1, 594}_0) c in CNF: c -b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ -p_593 ∨ -b^{1, 594}_2 c -b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ -p_593 ∨ -b^{1, 594}_1 c -b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ -p_593 ∨ -b^{1, 594}_0 c in DIMACS: -2939 2940 -2941 -593 -2942 0 -2939 2940 -2941 -593 -2943 0 -2939 2940 -2941 -593 -2944 0 c 0+1 --> 1 c (-b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ -b^{1, 593}_0 ∧ p_593) -> (-b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ b^{1, 594}_0) c in CNF: c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ -p_593 ∨ -b^{1, 594}_2 c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ -p_593 ∨ -b^{1, 594}_1 c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ -p_593 ∨ b^{1, 594}_0 c in DIMACS: 2939 2940 2941 -593 -2942 0 2939 2940 2941 -593 -2943 0 2939 2940 2941 -593 2944 0 c 1+1 --> 2 c (-b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ b^{1, 593}_0 ∧ p_593) -> (-b^{1, 594}_2 ∧ b^{1, 594}_1 ∧ -b^{1, 594}_0) c in CNF: c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ -p_593 ∨ -b^{1, 594}_2 c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ -p_593 ∨ b^{1, 594}_1 c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ -p_593 ∨ -b^{1, 594}_0 c in DIMACS: 2939 2940 -2941 -593 -2942 0 2939 2940 -2941 -593 2943 0 2939 2940 -2941 -593 -2944 0 c 2+1 --> break c (-b^{1, 593}_2 ∧ b^{1, 593}_1 ∧ -b^{1, 593}_0 ∧ p_593) -> break c in CNF: c b^{1, 593}_2 ∨ -b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ -p_593 ∨ break c in DIMACS: 2939 -2940 2941 -593 1162 0 c 2-1 --> 1 c (-b^{1, 593}_2 ∧ b^{1, 593}_1 ∧ -b^{1, 593}_0 ∧ -p_593) -> (-b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ b^{1, 594}_0) c in CNF: c b^{1, 593}_2 ∨ -b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ p_593 ∨ -b^{1, 594}_2 c b^{1, 593}_2 ∨ -b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ p_593 ∨ -b^{1, 594}_1 c b^{1, 593}_2 ∨ -b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ p_593 ∨ b^{1, 594}_0 c in DIMACS: 2939 -2940 2941 593 -2942 0 2939 -2940 2941 593 -2943 0 2939 -2940 2941 593 2944 0 c 1-1 --> 0 c (-b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ b^{1, 593}_0 ∧ -p_593) -> (-b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ -b^{1, 594}_0) c in CNF: c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ p_593 ∨ -b^{1, 594}_2 c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ p_593 ∨ -b^{1, 594}_1 c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ p_593 ∨ -b^{1, 594}_0 c in DIMACS: 2939 2940 -2941 593 -2942 0 2939 2940 -2941 593 -2943 0 2939 2940 -2941 593 -2944 0 c 0-1 --> -1 c (-b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ -b^{1, 593}_0 ∧ -p_593) -> ( b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ b^{1, 594}_0) c in CNF: c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ p_593 ∨ b^{1, 594}_2 c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ p_593 ∨ -b^{1, 594}_1 c b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ p_593 ∨ b^{1, 594}_0 c in DIMACS: 2939 2940 2941 593 2942 0 2939 2940 2941 593 -2943 0 2939 2940 2941 593 2944 0 c -1-1 --> -2 c ( b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ b^{1, 593}_0 ∧ -p_593) -> ( b^{1, 594}_2 ∧ b^{1, 594}_1 ∧ -b^{1, 594}_0) c in CNF: c -b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ p_593 ∨ b^{1, 594}_2 c -b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ p_593 ∨ b^{1, 594}_1 c -b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ p_593 ∨ -b^{1, 594}_0 c in DIMACS: -2939 2940 -2941 593 2942 0 -2939 2940 -2941 593 2943 0 -2939 2940 -2941 593 -2944 0 c -2-1 --> break c ( b^{1, 593}_2 ∧ b^{1, 593}_1 ∧ -b^{1, 593}_0 ∧ -p_593) -> break c in CNF: c -b^{1, 593}_2 ∨ -b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ p_593 ∨ break c in DIMACS: -2939 -2940 2941 593 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 593}_2 ∧ -b^{1, 593}_1 ∧ -b^{1, 593}_0 ∧ true) c in CNF: c -b^{1, 593}_2 ∨ b^{1, 593}_1 ∨ b^{1, 593}_0 ∨ false c in DIMACS: -2939 2940 2941 0 c 3 does not represent an automaton state. c -(-b^{1, 593}_2 ∧ b^{1, 593}_1 ∧ b^{1, 593}_0 ∧ true) c in CNF: c b^{1, 593}_2 ∨ -b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ false c in DIMACS: 2939 -2940 -2941 0 c -3 does not represent an automaton state. c -( b^{1, 593}_2 ∧ b^{1, 593}_1 ∧ b^{1, 593}_0 ∧ true) c in CNF: c -b^{1, 593}_2 ∨ -b^{1, 593}_1 ∨ -b^{1, 593}_0 ∨ false c in DIMACS: -2939 -2940 -2941 0 c i = 594 c -2+1 --> -1 c ( b^{1, 594}_2 ∧ b^{1, 594}_1 ∧ -b^{1, 594}_0 ∧ p_594) -> ( b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ b^{1, 595}_0) c in CNF: c -b^{1, 594}_2 ∨ -b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ -p_594 ∨ b^{1, 595}_2 c -b^{1, 594}_2 ∨ -b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ -p_594 ∨ -b^{1, 595}_1 c -b^{1, 594}_2 ∨ -b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ -p_594 ∨ b^{1, 595}_0 c in DIMACS: -2942 -2943 2944 -594 2945 0 -2942 -2943 2944 -594 -2946 0 -2942 -2943 2944 -594 2947 0 c -1+1 --> 0 c ( b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ b^{1, 594}_0 ∧ p_594) -> (-b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ -b^{1, 595}_0) c in CNF: c -b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ -p_594 ∨ -b^{1, 595}_2 c -b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ -p_594 ∨ -b^{1, 595}_1 c -b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ -p_594 ∨ -b^{1, 595}_0 c in DIMACS: -2942 2943 -2944 -594 -2945 0 -2942 2943 -2944 -594 -2946 0 -2942 2943 -2944 -594 -2947 0 c 0+1 --> 1 c (-b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ -b^{1, 594}_0 ∧ p_594) -> (-b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ b^{1, 595}_0) c in CNF: c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ -p_594 ∨ -b^{1, 595}_2 c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ -p_594 ∨ -b^{1, 595}_1 c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ -p_594 ∨ b^{1, 595}_0 c in DIMACS: 2942 2943 2944 -594 -2945 0 2942 2943 2944 -594 -2946 0 2942 2943 2944 -594 2947 0 c 1+1 --> 2 c (-b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ b^{1, 594}_0 ∧ p_594) -> (-b^{1, 595}_2 ∧ b^{1, 595}_1 ∧ -b^{1, 595}_0) c in CNF: c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ -p_594 ∨ -b^{1, 595}_2 c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ -p_594 ∨ b^{1, 595}_1 c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ -p_594 ∨ -b^{1, 595}_0 c in DIMACS: 2942 2943 -2944 -594 -2945 0 2942 2943 -2944 -594 2946 0 2942 2943 -2944 -594 -2947 0 c 2+1 --> break c (-b^{1, 594}_2 ∧ b^{1, 594}_1 ∧ -b^{1, 594}_0 ∧ p_594) -> break c in CNF: c b^{1, 594}_2 ∨ -b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ -p_594 ∨ break c in DIMACS: 2942 -2943 2944 -594 1162 0 c 2-1 --> 1 c (-b^{1, 594}_2 ∧ b^{1, 594}_1 ∧ -b^{1, 594}_0 ∧ -p_594) -> (-b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ b^{1, 595}_0) c in CNF: c b^{1, 594}_2 ∨ -b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ p_594 ∨ -b^{1, 595}_2 c b^{1, 594}_2 ∨ -b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ p_594 ∨ -b^{1, 595}_1 c b^{1, 594}_2 ∨ -b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ p_594 ∨ b^{1, 595}_0 c in DIMACS: 2942 -2943 2944 594 -2945 0 2942 -2943 2944 594 -2946 0 2942 -2943 2944 594 2947 0 c 1-1 --> 0 c (-b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ b^{1, 594}_0 ∧ -p_594) -> (-b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ -b^{1, 595}_0) c in CNF: c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ p_594 ∨ -b^{1, 595}_2 c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ p_594 ∨ -b^{1, 595}_1 c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ p_594 ∨ -b^{1, 595}_0 c in DIMACS: 2942 2943 -2944 594 -2945 0 2942 2943 -2944 594 -2946 0 2942 2943 -2944 594 -2947 0 c 0-1 --> -1 c (-b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ -b^{1, 594}_0 ∧ -p_594) -> ( b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ b^{1, 595}_0) c in CNF: c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ p_594 ∨ b^{1, 595}_2 c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ p_594 ∨ -b^{1, 595}_1 c b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ p_594 ∨ b^{1, 595}_0 c in DIMACS: 2942 2943 2944 594 2945 0 2942 2943 2944 594 -2946 0 2942 2943 2944 594 2947 0 c -1-1 --> -2 c ( b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ b^{1, 594}_0 ∧ -p_594) -> ( b^{1, 595}_2 ∧ b^{1, 595}_1 ∧ -b^{1, 595}_0) c in CNF: c -b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ p_594 ∨ b^{1, 595}_2 c -b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ p_594 ∨ b^{1, 595}_1 c -b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ p_594 ∨ -b^{1, 595}_0 c in DIMACS: -2942 2943 -2944 594 2945 0 -2942 2943 -2944 594 2946 0 -2942 2943 -2944 594 -2947 0 c -2-1 --> break c ( b^{1, 594}_2 ∧ b^{1, 594}_1 ∧ -b^{1, 594}_0 ∧ -p_594) -> break c in CNF: c -b^{1, 594}_2 ∨ -b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ p_594 ∨ break c in DIMACS: -2942 -2943 2944 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 594}_2 ∧ -b^{1, 594}_1 ∧ -b^{1, 594}_0 ∧ true) c in CNF: c -b^{1, 594}_2 ∨ b^{1, 594}_1 ∨ b^{1, 594}_0 ∨ false c in DIMACS: -2942 2943 2944 0 c 3 does not represent an automaton state. c -(-b^{1, 594}_2 ∧ b^{1, 594}_1 ∧ b^{1, 594}_0 ∧ true) c in CNF: c b^{1, 594}_2 ∨ -b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ false c in DIMACS: 2942 -2943 -2944 0 c -3 does not represent an automaton state. c -( b^{1, 594}_2 ∧ b^{1, 594}_1 ∧ b^{1, 594}_0 ∧ true) c in CNF: c -b^{1, 594}_2 ∨ -b^{1, 594}_1 ∨ -b^{1, 594}_0 ∨ false c in DIMACS: -2942 -2943 -2944 0 c i = 595 c -2+1 --> -1 c ( b^{1, 595}_2 ∧ b^{1, 595}_1 ∧ -b^{1, 595}_0 ∧ p_595) -> ( b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ b^{1, 596}_0) c in CNF: c -b^{1, 595}_2 ∨ -b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ -p_595 ∨ b^{1, 596}_2 c -b^{1, 595}_2 ∨ -b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ -p_595 ∨ -b^{1, 596}_1 c -b^{1, 595}_2 ∨ -b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ -p_595 ∨ b^{1, 596}_0 c in DIMACS: -2945 -2946 2947 -595 2948 0 -2945 -2946 2947 -595 -2949 0 -2945 -2946 2947 -595 2950 0 c -1+1 --> 0 c ( b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ b^{1, 595}_0 ∧ p_595) -> (-b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ -b^{1, 596}_0) c in CNF: c -b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ -p_595 ∨ -b^{1, 596}_2 c -b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ -p_595 ∨ -b^{1, 596}_1 c -b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ -p_595 ∨ -b^{1, 596}_0 c in DIMACS: -2945 2946 -2947 -595 -2948 0 -2945 2946 -2947 -595 -2949 0 -2945 2946 -2947 -595 -2950 0 c 0+1 --> 1 c (-b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ -b^{1, 595}_0 ∧ p_595) -> (-b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ b^{1, 596}_0) c in CNF: c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ -p_595 ∨ -b^{1, 596}_2 c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ -p_595 ∨ -b^{1, 596}_1 c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ -p_595 ∨ b^{1, 596}_0 c in DIMACS: 2945 2946 2947 -595 -2948 0 2945 2946 2947 -595 -2949 0 2945 2946 2947 -595 2950 0 c 1+1 --> 2 c (-b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ b^{1, 595}_0 ∧ p_595) -> (-b^{1, 596}_2 ∧ b^{1, 596}_1 ∧ -b^{1, 596}_0) c in CNF: c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ -p_595 ∨ -b^{1, 596}_2 c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ -p_595 ∨ b^{1, 596}_1 c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ -p_595 ∨ -b^{1, 596}_0 c in DIMACS: 2945 2946 -2947 -595 -2948 0 2945 2946 -2947 -595 2949 0 2945 2946 -2947 -595 -2950 0 c 2+1 --> break c (-b^{1, 595}_2 ∧ b^{1, 595}_1 ∧ -b^{1, 595}_0 ∧ p_595) -> break c in CNF: c b^{1, 595}_2 ∨ -b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ -p_595 ∨ break c in DIMACS: 2945 -2946 2947 -595 1162 0 c 2-1 --> 1 c (-b^{1, 595}_2 ∧ b^{1, 595}_1 ∧ -b^{1, 595}_0 ∧ -p_595) -> (-b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ b^{1, 596}_0) c in CNF: c b^{1, 595}_2 ∨ -b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ p_595 ∨ -b^{1, 596}_2 c b^{1, 595}_2 ∨ -b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ p_595 ∨ -b^{1, 596}_1 c b^{1, 595}_2 ∨ -b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ p_595 ∨ b^{1, 596}_0 c in DIMACS: 2945 -2946 2947 595 -2948 0 2945 -2946 2947 595 -2949 0 2945 -2946 2947 595 2950 0 c 1-1 --> 0 c (-b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ b^{1, 595}_0 ∧ -p_595) -> (-b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ -b^{1, 596}_0) c in CNF: c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ p_595 ∨ -b^{1, 596}_2 c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ p_595 ∨ -b^{1, 596}_1 c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ p_595 ∨ -b^{1, 596}_0 c in DIMACS: 2945 2946 -2947 595 -2948 0 2945 2946 -2947 595 -2949 0 2945 2946 -2947 595 -2950 0 c 0-1 --> -1 c (-b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ -b^{1, 595}_0 ∧ -p_595) -> ( b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ b^{1, 596}_0) c in CNF: c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ p_595 ∨ b^{1, 596}_2 c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ p_595 ∨ -b^{1, 596}_1 c b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ p_595 ∨ b^{1, 596}_0 c in DIMACS: 2945 2946 2947 595 2948 0 2945 2946 2947 595 -2949 0 2945 2946 2947 595 2950 0 c -1-1 --> -2 c ( b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ b^{1, 595}_0 ∧ -p_595) -> ( b^{1, 596}_2 ∧ b^{1, 596}_1 ∧ -b^{1, 596}_0) c in CNF: c -b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ p_595 ∨ b^{1, 596}_2 c -b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ p_595 ∨ b^{1, 596}_1 c -b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ p_595 ∨ -b^{1, 596}_0 c in DIMACS: -2945 2946 -2947 595 2948 0 -2945 2946 -2947 595 2949 0 -2945 2946 -2947 595 -2950 0 c -2-1 --> break c ( b^{1, 595}_2 ∧ b^{1, 595}_1 ∧ -b^{1, 595}_0 ∧ -p_595) -> break c in CNF: c -b^{1, 595}_2 ∨ -b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ p_595 ∨ break c in DIMACS: -2945 -2946 2947 595 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 595}_2 ∧ -b^{1, 595}_1 ∧ -b^{1, 595}_0 ∧ true) c in CNF: c -b^{1, 595}_2 ∨ b^{1, 595}_1 ∨ b^{1, 595}_0 ∨ false c in DIMACS: -2945 2946 2947 0 c 3 does not represent an automaton state. c -(-b^{1, 595}_2 ∧ b^{1, 595}_1 ∧ b^{1, 595}_0 ∧ true) c in CNF: c b^{1, 595}_2 ∨ -b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ false c in DIMACS: 2945 -2946 -2947 0 c -3 does not represent an automaton state. c -( b^{1, 595}_2 ∧ b^{1, 595}_1 ∧ b^{1, 595}_0 ∧ true) c in CNF: c -b^{1, 595}_2 ∨ -b^{1, 595}_1 ∨ -b^{1, 595}_0 ∨ false c in DIMACS: -2945 -2946 -2947 0 c i = 596 c -2+1 --> -1 c ( b^{1, 596}_2 ∧ b^{1, 596}_1 ∧ -b^{1, 596}_0 ∧ p_596) -> ( b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ b^{1, 597}_0) c in CNF: c -b^{1, 596}_2 ∨ -b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ -p_596 ∨ b^{1, 597}_2 c -b^{1, 596}_2 ∨ -b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ -p_596 ∨ -b^{1, 597}_1 c -b^{1, 596}_2 ∨ -b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ -p_596 ∨ b^{1, 597}_0 c in DIMACS: -2948 -2949 2950 -596 2951 0 -2948 -2949 2950 -596 -2952 0 -2948 -2949 2950 -596 2953 0 c -1+1 --> 0 c ( b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ b^{1, 596}_0 ∧ p_596) -> (-b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ -b^{1, 597}_0) c in CNF: c -b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ -p_596 ∨ -b^{1, 597}_2 c -b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ -p_596 ∨ -b^{1, 597}_1 c -b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ -p_596 ∨ -b^{1, 597}_0 c in DIMACS: -2948 2949 -2950 -596 -2951 0 -2948 2949 -2950 -596 -2952 0 -2948 2949 -2950 -596 -2953 0 c 0+1 --> 1 c (-b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ -b^{1, 596}_0 ∧ p_596) -> (-b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ b^{1, 597}_0) c in CNF: c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ -p_596 ∨ -b^{1, 597}_2 c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ -p_596 ∨ -b^{1, 597}_1 c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ -p_596 ∨ b^{1, 597}_0 c in DIMACS: 2948 2949 2950 -596 -2951 0 2948 2949 2950 -596 -2952 0 2948 2949 2950 -596 2953 0 c 1+1 --> 2 c (-b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ b^{1, 596}_0 ∧ p_596) -> (-b^{1, 597}_2 ∧ b^{1, 597}_1 ∧ -b^{1, 597}_0) c in CNF: c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ -p_596 ∨ -b^{1, 597}_2 c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ -p_596 ∨ b^{1, 597}_1 c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ -p_596 ∨ -b^{1, 597}_0 c in DIMACS: 2948 2949 -2950 -596 -2951 0 2948 2949 -2950 -596 2952 0 2948 2949 -2950 -596 -2953 0 c 2+1 --> break c (-b^{1, 596}_2 ∧ b^{1, 596}_1 ∧ -b^{1, 596}_0 ∧ p_596) -> break c in CNF: c b^{1, 596}_2 ∨ -b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ -p_596 ∨ break c in DIMACS: 2948 -2949 2950 -596 1162 0 c 2-1 --> 1 c (-b^{1, 596}_2 ∧ b^{1, 596}_1 ∧ -b^{1, 596}_0 ∧ -p_596) -> (-b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ b^{1, 597}_0) c in CNF: c b^{1, 596}_2 ∨ -b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ p_596 ∨ -b^{1, 597}_2 c b^{1, 596}_2 ∨ -b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ p_596 ∨ -b^{1, 597}_1 c b^{1, 596}_2 ∨ -b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ p_596 ∨ b^{1, 597}_0 c in DIMACS: 2948 -2949 2950 596 -2951 0 2948 -2949 2950 596 -2952 0 2948 -2949 2950 596 2953 0 c 1-1 --> 0 c (-b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ b^{1, 596}_0 ∧ -p_596) -> (-b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ -b^{1, 597}_0) c in CNF: c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ p_596 ∨ -b^{1, 597}_2 c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ p_596 ∨ -b^{1, 597}_1 c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ p_596 ∨ -b^{1, 597}_0 c in DIMACS: 2948 2949 -2950 596 -2951 0 2948 2949 -2950 596 -2952 0 2948 2949 -2950 596 -2953 0 c 0-1 --> -1 c (-b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ -b^{1, 596}_0 ∧ -p_596) -> ( b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ b^{1, 597}_0) c in CNF: c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ p_596 ∨ b^{1, 597}_2 c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ p_596 ∨ -b^{1, 597}_1 c b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ p_596 ∨ b^{1, 597}_0 c in DIMACS: 2948 2949 2950 596 2951 0 2948 2949 2950 596 -2952 0 2948 2949 2950 596 2953 0 c -1-1 --> -2 c ( b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ b^{1, 596}_0 ∧ -p_596) -> ( b^{1, 597}_2 ∧ b^{1, 597}_1 ∧ -b^{1, 597}_0) c in CNF: c -b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ p_596 ∨ b^{1, 597}_2 c -b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ p_596 ∨ b^{1, 597}_1 c -b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ p_596 ∨ -b^{1, 597}_0 c in DIMACS: -2948 2949 -2950 596 2951 0 -2948 2949 -2950 596 2952 0 -2948 2949 -2950 596 -2953 0 c -2-1 --> break c ( b^{1, 596}_2 ∧ b^{1, 596}_1 ∧ -b^{1, 596}_0 ∧ -p_596) -> break c in CNF: c -b^{1, 596}_2 ∨ -b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ p_596 ∨ break c in DIMACS: -2948 -2949 2950 596 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 596}_2 ∧ -b^{1, 596}_1 ∧ -b^{1, 596}_0 ∧ true) c in CNF: c -b^{1, 596}_2 ∨ b^{1, 596}_1 ∨ b^{1, 596}_0 ∨ false c in DIMACS: -2948 2949 2950 0 c 3 does not represent an automaton state. c -(-b^{1, 596}_2 ∧ b^{1, 596}_1 ∧ b^{1, 596}_0 ∧ true) c in CNF: c b^{1, 596}_2 ∨ -b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ false c in DIMACS: 2948 -2949 -2950 0 c -3 does not represent an automaton state. c -( b^{1, 596}_2 ∧ b^{1, 596}_1 ∧ b^{1, 596}_0 ∧ true) c in CNF: c -b^{1, 596}_2 ∨ -b^{1, 596}_1 ∨ -b^{1, 596}_0 ∨ false c in DIMACS: -2948 -2949 -2950 0 c i = 597 c -2+1 --> -1 c ( b^{1, 597}_2 ∧ b^{1, 597}_1 ∧ -b^{1, 597}_0 ∧ p_597) -> ( b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ b^{1, 598}_0) c in CNF: c -b^{1, 597}_2 ∨ -b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ -p_597 ∨ b^{1, 598}_2 c -b^{1, 597}_2 ∨ -b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ -p_597 ∨ -b^{1, 598}_1 c -b^{1, 597}_2 ∨ -b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ -p_597 ∨ b^{1, 598}_0 c in DIMACS: -2951 -2952 2953 -597 2954 0 -2951 -2952 2953 -597 -2955 0 -2951 -2952 2953 -597 2956 0 c -1+1 --> 0 c ( b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ b^{1, 597}_0 ∧ p_597) -> (-b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ -b^{1, 598}_0) c in CNF: c -b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ -p_597 ∨ -b^{1, 598}_2 c -b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ -p_597 ∨ -b^{1, 598}_1 c -b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ -p_597 ∨ -b^{1, 598}_0 c in DIMACS: -2951 2952 -2953 -597 -2954 0 -2951 2952 -2953 -597 -2955 0 -2951 2952 -2953 -597 -2956 0 c 0+1 --> 1 c (-b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ -b^{1, 597}_0 ∧ p_597) -> (-b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ b^{1, 598}_0) c in CNF: c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ -p_597 ∨ -b^{1, 598}_2 c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ -p_597 ∨ -b^{1, 598}_1 c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ -p_597 ∨ b^{1, 598}_0 c in DIMACS: 2951 2952 2953 -597 -2954 0 2951 2952 2953 -597 -2955 0 2951 2952 2953 -597 2956 0 c 1+1 --> 2 c (-b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ b^{1, 597}_0 ∧ p_597) -> (-b^{1, 598}_2 ∧ b^{1, 598}_1 ∧ -b^{1, 598}_0) c in CNF: c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ -p_597 ∨ -b^{1, 598}_2 c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ -p_597 ∨ b^{1, 598}_1 c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ -p_597 ∨ -b^{1, 598}_0 c in DIMACS: 2951 2952 -2953 -597 -2954 0 2951 2952 -2953 -597 2955 0 2951 2952 -2953 -597 -2956 0 c 2+1 --> break c (-b^{1, 597}_2 ∧ b^{1, 597}_1 ∧ -b^{1, 597}_0 ∧ p_597) -> break c in CNF: c b^{1, 597}_2 ∨ -b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ -p_597 ∨ break c in DIMACS: 2951 -2952 2953 -597 1162 0 c 2-1 --> 1 c (-b^{1, 597}_2 ∧ b^{1, 597}_1 ∧ -b^{1, 597}_0 ∧ -p_597) -> (-b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ b^{1, 598}_0) c in CNF: c b^{1, 597}_2 ∨ -b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ p_597 ∨ -b^{1, 598}_2 c b^{1, 597}_2 ∨ -b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ p_597 ∨ -b^{1, 598}_1 c b^{1, 597}_2 ∨ -b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ p_597 ∨ b^{1, 598}_0 c in DIMACS: 2951 -2952 2953 597 -2954 0 2951 -2952 2953 597 -2955 0 2951 -2952 2953 597 2956 0 c 1-1 --> 0 c (-b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ b^{1, 597}_0 ∧ -p_597) -> (-b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ -b^{1, 598}_0) c in CNF: c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ p_597 ∨ -b^{1, 598}_2 c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ p_597 ∨ -b^{1, 598}_1 c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ p_597 ∨ -b^{1, 598}_0 c in DIMACS: 2951 2952 -2953 597 -2954 0 2951 2952 -2953 597 -2955 0 2951 2952 -2953 597 -2956 0 c 0-1 --> -1 c (-b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ -b^{1, 597}_0 ∧ -p_597) -> ( b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ b^{1, 598}_0) c in CNF: c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ p_597 ∨ b^{1, 598}_2 c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ p_597 ∨ -b^{1, 598}_1 c b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ p_597 ∨ b^{1, 598}_0 c in DIMACS: 2951 2952 2953 597 2954 0 2951 2952 2953 597 -2955 0 2951 2952 2953 597 2956 0 c -1-1 --> -2 c ( b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ b^{1, 597}_0 ∧ -p_597) -> ( b^{1, 598}_2 ∧ b^{1, 598}_1 ∧ -b^{1, 598}_0) c in CNF: c -b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ p_597 ∨ b^{1, 598}_2 c -b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ p_597 ∨ b^{1, 598}_1 c -b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ p_597 ∨ -b^{1, 598}_0 c in DIMACS: -2951 2952 -2953 597 2954 0 -2951 2952 -2953 597 2955 0 -2951 2952 -2953 597 -2956 0 c -2-1 --> break c ( b^{1, 597}_2 ∧ b^{1, 597}_1 ∧ -b^{1, 597}_0 ∧ -p_597) -> break c in CNF: c -b^{1, 597}_2 ∨ -b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ p_597 ∨ break c in DIMACS: -2951 -2952 2953 597 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 597}_2 ∧ -b^{1, 597}_1 ∧ -b^{1, 597}_0 ∧ true) c in CNF: c -b^{1, 597}_2 ∨ b^{1, 597}_1 ∨ b^{1, 597}_0 ∨ false c in DIMACS: -2951 2952 2953 0 c 3 does not represent an automaton state. c -(-b^{1, 597}_2 ∧ b^{1, 597}_1 ∧ b^{1, 597}_0 ∧ true) c in CNF: c b^{1, 597}_2 ∨ -b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ false c in DIMACS: 2951 -2952 -2953 0 c -3 does not represent an automaton state. c -( b^{1, 597}_2 ∧ b^{1, 597}_1 ∧ b^{1, 597}_0 ∧ true) c in CNF: c -b^{1, 597}_2 ∨ -b^{1, 597}_1 ∨ -b^{1, 597}_0 ∨ false c in DIMACS: -2951 -2952 -2953 0 c i = 598 c -2+1 --> -1 c ( b^{1, 598}_2 ∧ b^{1, 598}_1 ∧ -b^{1, 598}_0 ∧ p_598) -> ( b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ b^{1, 599}_0) c in CNF: c -b^{1, 598}_2 ∨ -b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ -p_598 ∨ b^{1, 599}_2 c -b^{1, 598}_2 ∨ -b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ -p_598 ∨ -b^{1, 599}_1 c -b^{1, 598}_2 ∨ -b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ -p_598 ∨ b^{1, 599}_0 c in DIMACS: -2954 -2955 2956 -598 2957 0 -2954 -2955 2956 -598 -2958 0 -2954 -2955 2956 -598 2959 0 c -1+1 --> 0 c ( b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ b^{1, 598}_0 ∧ p_598) -> (-b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ -b^{1, 599}_0) c in CNF: c -b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ -p_598 ∨ -b^{1, 599}_2 c -b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ -p_598 ∨ -b^{1, 599}_1 c -b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ -p_598 ∨ -b^{1, 599}_0 c in DIMACS: -2954 2955 -2956 -598 -2957 0 -2954 2955 -2956 -598 -2958 0 -2954 2955 -2956 -598 -2959 0 c 0+1 --> 1 c (-b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ -b^{1, 598}_0 ∧ p_598) -> (-b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ b^{1, 599}_0) c in CNF: c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ -p_598 ∨ -b^{1, 599}_2 c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ -p_598 ∨ -b^{1, 599}_1 c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ -p_598 ∨ b^{1, 599}_0 c in DIMACS: 2954 2955 2956 -598 -2957 0 2954 2955 2956 -598 -2958 0 2954 2955 2956 -598 2959 0 c 1+1 --> 2 c (-b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ b^{1, 598}_0 ∧ p_598) -> (-b^{1, 599}_2 ∧ b^{1, 599}_1 ∧ -b^{1, 599}_0) c in CNF: c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ -p_598 ∨ -b^{1, 599}_2 c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ -p_598 ∨ b^{1, 599}_1 c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ -p_598 ∨ -b^{1, 599}_0 c in DIMACS: 2954 2955 -2956 -598 -2957 0 2954 2955 -2956 -598 2958 0 2954 2955 -2956 -598 -2959 0 c 2+1 --> break c (-b^{1, 598}_2 ∧ b^{1, 598}_1 ∧ -b^{1, 598}_0 ∧ p_598) -> break c in CNF: c b^{1, 598}_2 ∨ -b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ -p_598 ∨ break c in DIMACS: 2954 -2955 2956 -598 1162 0 c 2-1 --> 1 c (-b^{1, 598}_2 ∧ b^{1, 598}_1 ∧ -b^{1, 598}_0 ∧ -p_598) -> (-b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ b^{1, 599}_0) c in CNF: c b^{1, 598}_2 ∨ -b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ p_598 ∨ -b^{1, 599}_2 c b^{1, 598}_2 ∨ -b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ p_598 ∨ -b^{1, 599}_1 c b^{1, 598}_2 ∨ -b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ p_598 ∨ b^{1, 599}_0 c in DIMACS: 2954 -2955 2956 598 -2957 0 2954 -2955 2956 598 -2958 0 2954 -2955 2956 598 2959 0 c 1-1 --> 0 c (-b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ b^{1, 598}_0 ∧ -p_598) -> (-b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ -b^{1, 599}_0) c in CNF: c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ p_598 ∨ -b^{1, 599}_2 c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ p_598 ∨ -b^{1, 599}_1 c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ p_598 ∨ -b^{1, 599}_0 c in DIMACS: 2954 2955 -2956 598 -2957 0 2954 2955 -2956 598 -2958 0 2954 2955 -2956 598 -2959 0 c 0-1 --> -1 c (-b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ -b^{1, 598}_0 ∧ -p_598) -> ( b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ b^{1, 599}_0) c in CNF: c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ p_598 ∨ b^{1, 599}_2 c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ p_598 ∨ -b^{1, 599}_1 c b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ p_598 ∨ b^{1, 599}_0 c in DIMACS: 2954 2955 2956 598 2957 0 2954 2955 2956 598 -2958 0 2954 2955 2956 598 2959 0 c -1-1 --> -2 c ( b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ b^{1, 598}_0 ∧ -p_598) -> ( b^{1, 599}_2 ∧ b^{1, 599}_1 ∧ -b^{1, 599}_0) c in CNF: c -b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ p_598 ∨ b^{1, 599}_2 c -b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ p_598 ∨ b^{1, 599}_1 c -b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ p_598 ∨ -b^{1, 599}_0 c in DIMACS: -2954 2955 -2956 598 2957 0 -2954 2955 -2956 598 2958 0 -2954 2955 -2956 598 -2959 0 c -2-1 --> break c ( b^{1, 598}_2 ∧ b^{1, 598}_1 ∧ -b^{1, 598}_0 ∧ -p_598) -> break c in CNF: c -b^{1, 598}_2 ∨ -b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ p_598 ∨ break c in DIMACS: -2954 -2955 2956 598 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 598}_2 ∧ -b^{1, 598}_1 ∧ -b^{1, 598}_0 ∧ true) c in CNF: c -b^{1, 598}_2 ∨ b^{1, 598}_1 ∨ b^{1, 598}_0 ∨ false c in DIMACS: -2954 2955 2956 0 c 3 does not represent an automaton state. c -(-b^{1, 598}_2 ∧ b^{1, 598}_1 ∧ b^{1, 598}_0 ∧ true) c in CNF: c b^{1, 598}_2 ∨ -b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ false c in DIMACS: 2954 -2955 -2956 0 c -3 does not represent an automaton state. c -( b^{1, 598}_2 ∧ b^{1, 598}_1 ∧ b^{1, 598}_0 ∧ true) c in CNF: c -b^{1, 598}_2 ∨ -b^{1, 598}_1 ∨ -b^{1, 598}_0 ∨ false c in DIMACS: -2954 -2955 -2956 0 c i = 599 c -2+1 --> -1 c ( b^{1, 599}_2 ∧ b^{1, 599}_1 ∧ -b^{1, 599}_0 ∧ p_599) -> ( b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ b^{1, 600}_0) c in CNF: c -b^{1, 599}_2 ∨ -b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ -p_599 ∨ b^{1, 600}_2 c -b^{1, 599}_2 ∨ -b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ -p_599 ∨ -b^{1, 600}_1 c -b^{1, 599}_2 ∨ -b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ -p_599 ∨ b^{1, 600}_0 c in DIMACS: -2957 -2958 2959 -599 2960 0 -2957 -2958 2959 -599 -2961 0 -2957 -2958 2959 -599 2962 0 c -1+1 --> 0 c ( b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ b^{1, 599}_0 ∧ p_599) -> (-b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ -b^{1, 600}_0) c in CNF: c -b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ -p_599 ∨ -b^{1, 600}_2 c -b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ -p_599 ∨ -b^{1, 600}_1 c -b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ -p_599 ∨ -b^{1, 600}_0 c in DIMACS: -2957 2958 -2959 -599 -2960 0 -2957 2958 -2959 -599 -2961 0 -2957 2958 -2959 -599 -2962 0 c 0+1 --> 1 c (-b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ -b^{1, 599}_0 ∧ p_599) -> (-b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ b^{1, 600}_0) c in CNF: c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ -p_599 ∨ -b^{1, 600}_2 c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ -p_599 ∨ -b^{1, 600}_1 c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ -p_599 ∨ b^{1, 600}_0 c in DIMACS: 2957 2958 2959 -599 -2960 0 2957 2958 2959 -599 -2961 0 2957 2958 2959 -599 2962 0 c 1+1 --> 2 c (-b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ b^{1, 599}_0 ∧ p_599) -> (-b^{1, 600}_2 ∧ b^{1, 600}_1 ∧ -b^{1, 600}_0) c in CNF: c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ -p_599 ∨ -b^{1, 600}_2 c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ -p_599 ∨ b^{1, 600}_1 c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ -p_599 ∨ -b^{1, 600}_0 c in DIMACS: 2957 2958 -2959 -599 -2960 0 2957 2958 -2959 -599 2961 0 2957 2958 -2959 -599 -2962 0 c 2+1 --> break c (-b^{1, 599}_2 ∧ b^{1, 599}_1 ∧ -b^{1, 599}_0 ∧ p_599) -> break c in CNF: c b^{1, 599}_2 ∨ -b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ -p_599 ∨ break c in DIMACS: 2957 -2958 2959 -599 1162 0 c 2-1 --> 1 c (-b^{1, 599}_2 ∧ b^{1, 599}_1 ∧ -b^{1, 599}_0 ∧ -p_599) -> (-b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ b^{1, 600}_0) c in CNF: c b^{1, 599}_2 ∨ -b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ p_599 ∨ -b^{1, 600}_2 c b^{1, 599}_2 ∨ -b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ p_599 ∨ -b^{1, 600}_1 c b^{1, 599}_2 ∨ -b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ p_599 ∨ b^{1, 600}_0 c in DIMACS: 2957 -2958 2959 599 -2960 0 2957 -2958 2959 599 -2961 0 2957 -2958 2959 599 2962 0 c 1-1 --> 0 c (-b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ b^{1, 599}_0 ∧ -p_599) -> (-b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ -b^{1, 600}_0) c in CNF: c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ p_599 ∨ -b^{1, 600}_2 c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ p_599 ∨ -b^{1, 600}_1 c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ p_599 ∨ -b^{1, 600}_0 c in DIMACS: 2957 2958 -2959 599 -2960 0 2957 2958 -2959 599 -2961 0 2957 2958 -2959 599 -2962 0 c 0-1 --> -1 c (-b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ -b^{1, 599}_0 ∧ -p_599) -> ( b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ b^{1, 600}_0) c in CNF: c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ p_599 ∨ b^{1, 600}_2 c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ p_599 ∨ -b^{1, 600}_1 c b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ p_599 ∨ b^{1, 600}_0 c in DIMACS: 2957 2958 2959 599 2960 0 2957 2958 2959 599 -2961 0 2957 2958 2959 599 2962 0 c -1-1 --> -2 c ( b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ b^{1, 599}_0 ∧ -p_599) -> ( b^{1, 600}_2 ∧ b^{1, 600}_1 ∧ -b^{1, 600}_0) c in CNF: c -b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ p_599 ∨ b^{1, 600}_2 c -b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ p_599 ∨ b^{1, 600}_1 c -b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ p_599 ∨ -b^{1, 600}_0 c in DIMACS: -2957 2958 -2959 599 2960 0 -2957 2958 -2959 599 2961 0 -2957 2958 -2959 599 -2962 0 c -2-1 --> break c ( b^{1, 599}_2 ∧ b^{1, 599}_1 ∧ -b^{1, 599}_0 ∧ -p_599) -> break c in CNF: c -b^{1, 599}_2 ∨ -b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ p_599 ∨ break c in DIMACS: -2957 -2958 2959 599 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 599}_2 ∧ -b^{1, 599}_1 ∧ -b^{1, 599}_0 ∧ true) c in CNF: c -b^{1, 599}_2 ∨ b^{1, 599}_1 ∨ b^{1, 599}_0 ∨ false c in DIMACS: -2957 2958 2959 0 c 3 does not represent an automaton state. c -(-b^{1, 599}_2 ∧ b^{1, 599}_1 ∧ b^{1, 599}_0 ∧ true) c in CNF: c b^{1, 599}_2 ∨ -b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ false c in DIMACS: 2957 -2958 -2959 0 c -3 does not represent an automaton state. c -( b^{1, 599}_2 ∧ b^{1, 599}_1 ∧ b^{1, 599}_0 ∧ true) c in CNF: c -b^{1, 599}_2 ∨ -b^{1, 599}_1 ∨ -b^{1, 599}_0 ∨ false c in DIMACS: -2957 -2958 -2959 0 c i = 600 c -2+1 --> -1 c ( b^{1, 600}_2 ∧ b^{1, 600}_1 ∧ -b^{1, 600}_0 ∧ p_600) -> ( b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ b^{1, 601}_0) c in CNF: c -b^{1, 600}_2 ∨ -b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ -p_600 ∨ b^{1, 601}_2 c -b^{1, 600}_2 ∨ -b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ -p_600 ∨ -b^{1, 601}_1 c -b^{1, 600}_2 ∨ -b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ -p_600 ∨ b^{1, 601}_0 c in DIMACS: -2960 -2961 2962 -600 2963 0 -2960 -2961 2962 -600 -2964 0 -2960 -2961 2962 -600 2965 0 c -1+1 --> 0 c ( b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ b^{1, 600}_0 ∧ p_600) -> (-b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ -b^{1, 601}_0) c in CNF: c -b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ -p_600 ∨ -b^{1, 601}_2 c -b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ -p_600 ∨ -b^{1, 601}_1 c -b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ -p_600 ∨ -b^{1, 601}_0 c in DIMACS: -2960 2961 -2962 -600 -2963 0 -2960 2961 -2962 -600 -2964 0 -2960 2961 -2962 -600 -2965 0 c 0+1 --> 1 c (-b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ -b^{1, 600}_0 ∧ p_600) -> (-b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ b^{1, 601}_0) c in CNF: c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ -p_600 ∨ -b^{1, 601}_2 c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ -p_600 ∨ -b^{1, 601}_1 c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ -p_600 ∨ b^{1, 601}_0 c in DIMACS: 2960 2961 2962 -600 -2963 0 2960 2961 2962 -600 -2964 0 2960 2961 2962 -600 2965 0 c 1+1 --> 2 c (-b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ b^{1, 600}_0 ∧ p_600) -> (-b^{1, 601}_2 ∧ b^{1, 601}_1 ∧ -b^{1, 601}_0) c in CNF: c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ -p_600 ∨ -b^{1, 601}_2 c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ -p_600 ∨ b^{1, 601}_1 c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ -p_600 ∨ -b^{1, 601}_0 c in DIMACS: 2960 2961 -2962 -600 -2963 0 2960 2961 -2962 -600 2964 0 2960 2961 -2962 -600 -2965 0 c 2+1 --> break c (-b^{1, 600}_2 ∧ b^{1, 600}_1 ∧ -b^{1, 600}_0 ∧ p_600) -> break c in CNF: c b^{1, 600}_2 ∨ -b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ -p_600 ∨ break c in DIMACS: 2960 -2961 2962 -600 1162 0 c 2-1 --> 1 c (-b^{1, 600}_2 ∧ b^{1, 600}_1 ∧ -b^{1, 600}_0 ∧ -p_600) -> (-b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ b^{1, 601}_0) c in CNF: c b^{1, 600}_2 ∨ -b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ p_600 ∨ -b^{1, 601}_2 c b^{1, 600}_2 ∨ -b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ p_600 ∨ -b^{1, 601}_1 c b^{1, 600}_2 ∨ -b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ p_600 ∨ b^{1, 601}_0 c in DIMACS: 2960 -2961 2962 600 -2963 0 2960 -2961 2962 600 -2964 0 2960 -2961 2962 600 2965 0 c 1-1 --> 0 c (-b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ b^{1, 600}_0 ∧ -p_600) -> (-b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ -b^{1, 601}_0) c in CNF: c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ p_600 ∨ -b^{1, 601}_2 c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ p_600 ∨ -b^{1, 601}_1 c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ p_600 ∨ -b^{1, 601}_0 c in DIMACS: 2960 2961 -2962 600 -2963 0 2960 2961 -2962 600 -2964 0 2960 2961 -2962 600 -2965 0 c 0-1 --> -1 c (-b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ -b^{1, 600}_0 ∧ -p_600) -> ( b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ b^{1, 601}_0) c in CNF: c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ p_600 ∨ b^{1, 601}_2 c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ p_600 ∨ -b^{1, 601}_1 c b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ p_600 ∨ b^{1, 601}_0 c in DIMACS: 2960 2961 2962 600 2963 0 2960 2961 2962 600 -2964 0 2960 2961 2962 600 2965 0 c -1-1 --> -2 c ( b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ b^{1, 600}_0 ∧ -p_600) -> ( b^{1, 601}_2 ∧ b^{1, 601}_1 ∧ -b^{1, 601}_0) c in CNF: c -b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ p_600 ∨ b^{1, 601}_2 c -b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ p_600 ∨ b^{1, 601}_1 c -b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ p_600 ∨ -b^{1, 601}_0 c in DIMACS: -2960 2961 -2962 600 2963 0 -2960 2961 -2962 600 2964 0 -2960 2961 -2962 600 -2965 0 c -2-1 --> break c ( b^{1, 600}_2 ∧ b^{1, 600}_1 ∧ -b^{1, 600}_0 ∧ -p_600) -> break c in CNF: c -b^{1, 600}_2 ∨ -b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ p_600 ∨ break c in DIMACS: -2960 -2961 2962 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 600}_2 ∧ -b^{1, 600}_1 ∧ -b^{1, 600}_0 ∧ true) c in CNF: c -b^{1, 600}_2 ∨ b^{1, 600}_1 ∨ b^{1, 600}_0 ∨ false c in DIMACS: -2960 2961 2962 0 c 3 does not represent an automaton state. c -(-b^{1, 600}_2 ∧ b^{1, 600}_1 ∧ b^{1, 600}_0 ∧ true) c in CNF: c b^{1, 600}_2 ∨ -b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ false c in DIMACS: 2960 -2961 -2962 0 c -3 does not represent an automaton state. c -( b^{1, 600}_2 ∧ b^{1, 600}_1 ∧ b^{1, 600}_0 ∧ true) c in CNF: c -b^{1, 600}_2 ∨ -b^{1, 600}_1 ∨ -b^{1, 600}_0 ∨ false c in DIMACS: -2960 -2961 -2962 0 c i = 601 c -2+1 --> -1 c ( b^{1, 601}_2 ∧ b^{1, 601}_1 ∧ -b^{1, 601}_0 ∧ p_601) -> ( b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ b^{1, 602}_0) c in CNF: c -b^{1, 601}_2 ∨ -b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ -p_601 ∨ b^{1, 602}_2 c -b^{1, 601}_2 ∨ -b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ -p_601 ∨ -b^{1, 602}_1 c -b^{1, 601}_2 ∨ -b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ -p_601 ∨ b^{1, 602}_0 c in DIMACS: -2963 -2964 2965 -601 2966 0 -2963 -2964 2965 -601 -2967 0 -2963 -2964 2965 -601 2968 0 c -1+1 --> 0 c ( b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ b^{1, 601}_0 ∧ p_601) -> (-b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ -b^{1, 602}_0) c in CNF: c -b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ -p_601 ∨ -b^{1, 602}_2 c -b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ -p_601 ∨ -b^{1, 602}_1 c -b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ -p_601 ∨ -b^{1, 602}_0 c in DIMACS: -2963 2964 -2965 -601 -2966 0 -2963 2964 -2965 -601 -2967 0 -2963 2964 -2965 -601 -2968 0 c 0+1 --> 1 c (-b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ -b^{1, 601}_0 ∧ p_601) -> (-b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ b^{1, 602}_0) c in CNF: c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ -p_601 ∨ -b^{1, 602}_2 c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ -p_601 ∨ -b^{1, 602}_1 c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ -p_601 ∨ b^{1, 602}_0 c in DIMACS: 2963 2964 2965 -601 -2966 0 2963 2964 2965 -601 -2967 0 2963 2964 2965 -601 2968 0 c 1+1 --> 2 c (-b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ b^{1, 601}_0 ∧ p_601) -> (-b^{1, 602}_2 ∧ b^{1, 602}_1 ∧ -b^{1, 602}_0) c in CNF: c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ -p_601 ∨ -b^{1, 602}_2 c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ -p_601 ∨ b^{1, 602}_1 c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ -p_601 ∨ -b^{1, 602}_0 c in DIMACS: 2963 2964 -2965 -601 -2966 0 2963 2964 -2965 -601 2967 0 2963 2964 -2965 -601 -2968 0 c 2+1 --> break c (-b^{1, 601}_2 ∧ b^{1, 601}_1 ∧ -b^{1, 601}_0 ∧ p_601) -> break c in CNF: c b^{1, 601}_2 ∨ -b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ -p_601 ∨ break c in DIMACS: 2963 -2964 2965 -601 1162 0 c 2-1 --> 1 c (-b^{1, 601}_2 ∧ b^{1, 601}_1 ∧ -b^{1, 601}_0 ∧ -p_601) -> (-b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ b^{1, 602}_0) c in CNF: c b^{1, 601}_2 ∨ -b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ p_601 ∨ -b^{1, 602}_2 c b^{1, 601}_2 ∨ -b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ p_601 ∨ -b^{1, 602}_1 c b^{1, 601}_2 ∨ -b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ p_601 ∨ b^{1, 602}_0 c in DIMACS: 2963 -2964 2965 601 -2966 0 2963 -2964 2965 601 -2967 0 2963 -2964 2965 601 2968 0 c 1-1 --> 0 c (-b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ b^{1, 601}_0 ∧ -p_601) -> (-b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ -b^{1, 602}_0) c in CNF: c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ p_601 ∨ -b^{1, 602}_2 c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ p_601 ∨ -b^{1, 602}_1 c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ p_601 ∨ -b^{1, 602}_0 c in DIMACS: 2963 2964 -2965 601 -2966 0 2963 2964 -2965 601 -2967 0 2963 2964 -2965 601 -2968 0 c 0-1 --> -1 c (-b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ -b^{1, 601}_0 ∧ -p_601) -> ( b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ b^{1, 602}_0) c in CNF: c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ p_601 ∨ b^{1, 602}_2 c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ p_601 ∨ -b^{1, 602}_1 c b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ p_601 ∨ b^{1, 602}_0 c in DIMACS: 2963 2964 2965 601 2966 0 2963 2964 2965 601 -2967 0 2963 2964 2965 601 2968 0 c -1-1 --> -2 c ( b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ b^{1, 601}_0 ∧ -p_601) -> ( b^{1, 602}_2 ∧ b^{1, 602}_1 ∧ -b^{1, 602}_0) c in CNF: c -b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ p_601 ∨ b^{1, 602}_2 c -b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ p_601 ∨ b^{1, 602}_1 c -b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ p_601 ∨ -b^{1, 602}_0 c in DIMACS: -2963 2964 -2965 601 2966 0 -2963 2964 -2965 601 2967 0 -2963 2964 -2965 601 -2968 0 c -2-1 --> break c ( b^{1, 601}_2 ∧ b^{1, 601}_1 ∧ -b^{1, 601}_0 ∧ -p_601) -> break c in CNF: c -b^{1, 601}_2 ∨ -b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ p_601 ∨ break c in DIMACS: -2963 -2964 2965 601 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 601}_2 ∧ -b^{1, 601}_1 ∧ -b^{1, 601}_0 ∧ true) c in CNF: c -b^{1, 601}_2 ∨ b^{1, 601}_1 ∨ b^{1, 601}_0 ∨ false c in DIMACS: -2963 2964 2965 0 c 3 does not represent an automaton state. c -(-b^{1, 601}_2 ∧ b^{1, 601}_1 ∧ b^{1, 601}_0 ∧ true) c in CNF: c b^{1, 601}_2 ∨ -b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ false c in DIMACS: 2963 -2964 -2965 0 c -3 does not represent an automaton state. c -( b^{1, 601}_2 ∧ b^{1, 601}_1 ∧ b^{1, 601}_0 ∧ true) c in CNF: c -b^{1, 601}_2 ∨ -b^{1, 601}_1 ∨ -b^{1, 601}_0 ∨ false c in DIMACS: -2963 -2964 -2965 0 c i = 602 c -2+1 --> -1 c ( b^{1, 602}_2 ∧ b^{1, 602}_1 ∧ -b^{1, 602}_0 ∧ p_602) -> ( b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ b^{1, 603}_0) c in CNF: c -b^{1, 602}_2 ∨ -b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ -p_602 ∨ b^{1, 603}_2 c -b^{1, 602}_2 ∨ -b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ -p_602 ∨ -b^{1, 603}_1 c -b^{1, 602}_2 ∨ -b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ -p_602 ∨ b^{1, 603}_0 c in DIMACS: -2966 -2967 2968 -602 2969 0 -2966 -2967 2968 -602 -2970 0 -2966 -2967 2968 -602 2971 0 c -1+1 --> 0 c ( b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ b^{1, 602}_0 ∧ p_602) -> (-b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ -b^{1, 603}_0) c in CNF: c -b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ -p_602 ∨ -b^{1, 603}_2 c -b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ -p_602 ∨ -b^{1, 603}_1 c -b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ -p_602 ∨ -b^{1, 603}_0 c in DIMACS: -2966 2967 -2968 -602 -2969 0 -2966 2967 -2968 -602 -2970 0 -2966 2967 -2968 -602 -2971 0 c 0+1 --> 1 c (-b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ -b^{1, 602}_0 ∧ p_602) -> (-b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ b^{1, 603}_0) c in CNF: c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ -p_602 ∨ -b^{1, 603}_2 c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ -p_602 ∨ -b^{1, 603}_1 c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ -p_602 ∨ b^{1, 603}_0 c in DIMACS: 2966 2967 2968 -602 -2969 0 2966 2967 2968 -602 -2970 0 2966 2967 2968 -602 2971 0 c 1+1 --> 2 c (-b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ b^{1, 602}_0 ∧ p_602) -> (-b^{1, 603}_2 ∧ b^{1, 603}_1 ∧ -b^{1, 603}_0) c in CNF: c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ -p_602 ∨ -b^{1, 603}_2 c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ -p_602 ∨ b^{1, 603}_1 c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ -p_602 ∨ -b^{1, 603}_0 c in DIMACS: 2966 2967 -2968 -602 -2969 0 2966 2967 -2968 -602 2970 0 2966 2967 -2968 -602 -2971 0 c 2+1 --> break c (-b^{1, 602}_2 ∧ b^{1, 602}_1 ∧ -b^{1, 602}_0 ∧ p_602) -> break c in CNF: c b^{1, 602}_2 ∨ -b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ -p_602 ∨ break c in DIMACS: 2966 -2967 2968 -602 1162 0 c 2-1 --> 1 c (-b^{1, 602}_2 ∧ b^{1, 602}_1 ∧ -b^{1, 602}_0 ∧ -p_602) -> (-b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ b^{1, 603}_0) c in CNF: c b^{1, 602}_2 ∨ -b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ p_602 ∨ -b^{1, 603}_2 c b^{1, 602}_2 ∨ -b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ p_602 ∨ -b^{1, 603}_1 c b^{1, 602}_2 ∨ -b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ p_602 ∨ b^{1, 603}_0 c in DIMACS: 2966 -2967 2968 602 -2969 0 2966 -2967 2968 602 -2970 0 2966 -2967 2968 602 2971 0 c 1-1 --> 0 c (-b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ b^{1, 602}_0 ∧ -p_602) -> (-b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ -b^{1, 603}_0) c in CNF: c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ p_602 ∨ -b^{1, 603}_2 c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ p_602 ∨ -b^{1, 603}_1 c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ p_602 ∨ -b^{1, 603}_0 c in DIMACS: 2966 2967 -2968 602 -2969 0 2966 2967 -2968 602 -2970 0 2966 2967 -2968 602 -2971 0 c 0-1 --> -1 c (-b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ -b^{1, 602}_0 ∧ -p_602) -> ( b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ b^{1, 603}_0) c in CNF: c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ p_602 ∨ b^{1, 603}_2 c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ p_602 ∨ -b^{1, 603}_1 c b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ p_602 ∨ b^{1, 603}_0 c in DIMACS: 2966 2967 2968 602 2969 0 2966 2967 2968 602 -2970 0 2966 2967 2968 602 2971 0 c -1-1 --> -2 c ( b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ b^{1, 602}_0 ∧ -p_602) -> ( b^{1, 603}_2 ∧ b^{1, 603}_1 ∧ -b^{1, 603}_0) c in CNF: c -b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ p_602 ∨ b^{1, 603}_2 c -b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ p_602 ∨ b^{1, 603}_1 c -b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ p_602 ∨ -b^{1, 603}_0 c in DIMACS: -2966 2967 -2968 602 2969 0 -2966 2967 -2968 602 2970 0 -2966 2967 -2968 602 -2971 0 c -2-1 --> break c ( b^{1, 602}_2 ∧ b^{1, 602}_1 ∧ -b^{1, 602}_0 ∧ -p_602) -> break c in CNF: c -b^{1, 602}_2 ∨ -b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ p_602 ∨ break c in DIMACS: -2966 -2967 2968 602 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 602}_2 ∧ -b^{1, 602}_1 ∧ -b^{1, 602}_0 ∧ true) c in CNF: c -b^{1, 602}_2 ∨ b^{1, 602}_1 ∨ b^{1, 602}_0 ∨ false c in DIMACS: -2966 2967 2968 0 c 3 does not represent an automaton state. c -(-b^{1, 602}_2 ∧ b^{1, 602}_1 ∧ b^{1, 602}_0 ∧ true) c in CNF: c b^{1, 602}_2 ∨ -b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ false c in DIMACS: 2966 -2967 -2968 0 c -3 does not represent an automaton state. c -( b^{1, 602}_2 ∧ b^{1, 602}_1 ∧ b^{1, 602}_0 ∧ true) c in CNF: c -b^{1, 602}_2 ∨ -b^{1, 602}_1 ∨ -b^{1, 602}_0 ∨ false c in DIMACS: -2966 -2967 -2968 0 c i = 603 c -2+1 --> -1 c ( b^{1, 603}_2 ∧ b^{1, 603}_1 ∧ -b^{1, 603}_0 ∧ p_603) -> ( b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ b^{1, 604}_0) c in CNF: c -b^{1, 603}_2 ∨ -b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ -p_603 ∨ b^{1, 604}_2 c -b^{1, 603}_2 ∨ -b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ -p_603 ∨ -b^{1, 604}_1 c -b^{1, 603}_2 ∨ -b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ -p_603 ∨ b^{1, 604}_0 c in DIMACS: -2969 -2970 2971 -603 2972 0 -2969 -2970 2971 -603 -2973 0 -2969 -2970 2971 -603 2974 0 c -1+1 --> 0 c ( b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ b^{1, 603}_0 ∧ p_603) -> (-b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ -b^{1, 604}_0) c in CNF: c -b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ -p_603 ∨ -b^{1, 604}_2 c -b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ -p_603 ∨ -b^{1, 604}_1 c -b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ -p_603 ∨ -b^{1, 604}_0 c in DIMACS: -2969 2970 -2971 -603 -2972 0 -2969 2970 -2971 -603 -2973 0 -2969 2970 -2971 -603 -2974 0 c 0+1 --> 1 c (-b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ -b^{1, 603}_0 ∧ p_603) -> (-b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ b^{1, 604}_0) c in CNF: c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ -p_603 ∨ -b^{1, 604}_2 c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ -p_603 ∨ -b^{1, 604}_1 c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ -p_603 ∨ b^{1, 604}_0 c in DIMACS: 2969 2970 2971 -603 -2972 0 2969 2970 2971 -603 -2973 0 2969 2970 2971 -603 2974 0 c 1+1 --> 2 c (-b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ b^{1, 603}_0 ∧ p_603) -> (-b^{1, 604}_2 ∧ b^{1, 604}_1 ∧ -b^{1, 604}_0) c in CNF: c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ -p_603 ∨ -b^{1, 604}_2 c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ -p_603 ∨ b^{1, 604}_1 c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ -p_603 ∨ -b^{1, 604}_0 c in DIMACS: 2969 2970 -2971 -603 -2972 0 2969 2970 -2971 -603 2973 0 2969 2970 -2971 -603 -2974 0 c 2+1 --> break c (-b^{1, 603}_2 ∧ b^{1, 603}_1 ∧ -b^{1, 603}_0 ∧ p_603) -> break c in CNF: c b^{1, 603}_2 ∨ -b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ -p_603 ∨ break c in DIMACS: 2969 -2970 2971 -603 1162 0 c 2-1 --> 1 c (-b^{1, 603}_2 ∧ b^{1, 603}_1 ∧ -b^{1, 603}_0 ∧ -p_603) -> (-b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ b^{1, 604}_0) c in CNF: c b^{1, 603}_2 ∨ -b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ p_603 ∨ -b^{1, 604}_2 c b^{1, 603}_2 ∨ -b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ p_603 ∨ -b^{1, 604}_1 c b^{1, 603}_2 ∨ -b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ p_603 ∨ b^{1, 604}_0 c in DIMACS: 2969 -2970 2971 603 -2972 0 2969 -2970 2971 603 -2973 0 2969 -2970 2971 603 2974 0 c 1-1 --> 0 c (-b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ b^{1, 603}_0 ∧ -p_603) -> (-b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ -b^{1, 604}_0) c in CNF: c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ p_603 ∨ -b^{1, 604}_2 c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ p_603 ∨ -b^{1, 604}_1 c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ p_603 ∨ -b^{1, 604}_0 c in DIMACS: 2969 2970 -2971 603 -2972 0 2969 2970 -2971 603 -2973 0 2969 2970 -2971 603 -2974 0 c 0-1 --> -1 c (-b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ -b^{1, 603}_0 ∧ -p_603) -> ( b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ b^{1, 604}_0) c in CNF: c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ p_603 ∨ b^{1, 604}_2 c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ p_603 ∨ -b^{1, 604}_1 c b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ p_603 ∨ b^{1, 604}_0 c in DIMACS: 2969 2970 2971 603 2972 0 2969 2970 2971 603 -2973 0 2969 2970 2971 603 2974 0 c -1-1 --> -2 c ( b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ b^{1, 603}_0 ∧ -p_603) -> ( b^{1, 604}_2 ∧ b^{1, 604}_1 ∧ -b^{1, 604}_0) c in CNF: c -b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ p_603 ∨ b^{1, 604}_2 c -b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ p_603 ∨ b^{1, 604}_1 c -b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ p_603 ∨ -b^{1, 604}_0 c in DIMACS: -2969 2970 -2971 603 2972 0 -2969 2970 -2971 603 2973 0 -2969 2970 -2971 603 -2974 0 c -2-1 --> break c ( b^{1, 603}_2 ∧ b^{1, 603}_1 ∧ -b^{1, 603}_0 ∧ -p_603) -> break c in CNF: c -b^{1, 603}_2 ∨ -b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ p_603 ∨ break c in DIMACS: -2969 -2970 2971 603 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 603}_2 ∧ -b^{1, 603}_1 ∧ -b^{1, 603}_0 ∧ true) c in CNF: c -b^{1, 603}_2 ∨ b^{1, 603}_1 ∨ b^{1, 603}_0 ∨ false c in DIMACS: -2969 2970 2971 0 c 3 does not represent an automaton state. c -(-b^{1, 603}_2 ∧ b^{1, 603}_1 ∧ b^{1, 603}_0 ∧ true) c in CNF: c b^{1, 603}_2 ∨ -b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ false c in DIMACS: 2969 -2970 -2971 0 c -3 does not represent an automaton state. c -( b^{1, 603}_2 ∧ b^{1, 603}_1 ∧ b^{1, 603}_0 ∧ true) c in CNF: c -b^{1, 603}_2 ∨ -b^{1, 603}_1 ∨ -b^{1, 603}_0 ∨ false c in DIMACS: -2969 -2970 -2971 0 c i = 604 c -2+1 --> -1 c ( b^{1, 604}_2 ∧ b^{1, 604}_1 ∧ -b^{1, 604}_0 ∧ p_604) -> ( b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ b^{1, 605}_0) c in CNF: c -b^{1, 604}_2 ∨ -b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ -p_604 ∨ b^{1, 605}_2 c -b^{1, 604}_2 ∨ -b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ -p_604 ∨ -b^{1, 605}_1 c -b^{1, 604}_2 ∨ -b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ -p_604 ∨ b^{1, 605}_0 c in DIMACS: -2972 -2973 2974 -604 2975 0 -2972 -2973 2974 -604 -2976 0 -2972 -2973 2974 -604 2977 0 c -1+1 --> 0 c ( b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ b^{1, 604}_0 ∧ p_604) -> (-b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ -b^{1, 605}_0) c in CNF: c -b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ -p_604 ∨ -b^{1, 605}_2 c -b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ -p_604 ∨ -b^{1, 605}_1 c -b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ -p_604 ∨ -b^{1, 605}_0 c in DIMACS: -2972 2973 -2974 -604 -2975 0 -2972 2973 -2974 -604 -2976 0 -2972 2973 -2974 -604 -2977 0 c 0+1 --> 1 c (-b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ -b^{1, 604}_0 ∧ p_604) -> (-b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ b^{1, 605}_0) c in CNF: c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ -p_604 ∨ -b^{1, 605}_2 c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ -p_604 ∨ -b^{1, 605}_1 c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ -p_604 ∨ b^{1, 605}_0 c in DIMACS: 2972 2973 2974 -604 -2975 0 2972 2973 2974 -604 -2976 0 2972 2973 2974 -604 2977 0 c 1+1 --> 2 c (-b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ b^{1, 604}_0 ∧ p_604) -> (-b^{1, 605}_2 ∧ b^{1, 605}_1 ∧ -b^{1, 605}_0) c in CNF: c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ -p_604 ∨ -b^{1, 605}_2 c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ -p_604 ∨ b^{1, 605}_1 c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ -p_604 ∨ -b^{1, 605}_0 c in DIMACS: 2972 2973 -2974 -604 -2975 0 2972 2973 -2974 -604 2976 0 2972 2973 -2974 -604 -2977 0 c 2+1 --> break c (-b^{1, 604}_2 ∧ b^{1, 604}_1 ∧ -b^{1, 604}_0 ∧ p_604) -> break c in CNF: c b^{1, 604}_2 ∨ -b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ -p_604 ∨ break c in DIMACS: 2972 -2973 2974 -604 1162 0 c 2-1 --> 1 c (-b^{1, 604}_2 ∧ b^{1, 604}_1 ∧ -b^{1, 604}_0 ∧ -p_604) -> (-b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ b^{1, 605}_0) c in CNF: c b^{1, 604}_2 ∨ -b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ p_604 ∨ -b^{1, 605}_2 c b^{1, 604}_2 ∨ -b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ p_604 ∨ -b^{1, 605}_1 c b^{1, 604}_2 ∨ -b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ p_604 ∨ b^{1, 605}_0 c in DIMACS: 2972 -2973 2974 604 -2975 0 2972 -2973 2974 604 -2976 0 2972 -2973 2974 604 2977 0 c 1-1 --> 0 c (-b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ b^{1, 604}_0 ∧ -p_604) -> (-b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ -b^{1, 605}_0) c in CNF: c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ p_604 ∨ -b^{1, 605}_2 c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ p_604 ∨ -b^{1, 605}_1 c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ p_604 ∨ -b^{1, 605}_0 c in DIMACS: 2972 2973 -2974 604 -2975 0 2972 2973 -2974 604 -2976 0 2972 2973 -2974 604 -2977 0 c 0-1 --> -1 c (-b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ -b^{1, 604}_0 ∧ -p_604) -> ( b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ b^{1, 605}_0) c in CNF: c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ p_604 ∨ b^{1, 605}_2 c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ p_604 ∨ -b^{1, 605}_1 c b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ p_604 ∨ b^{1, 605}_0 c in DIMACS: 2972 2973 2974 604 2975 0 2972 2973 2974 604 -2976 0 2972 2973 2974 604 2977 0 c -1-1 --> -2 c ( b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ b^{1, 604}_0 ∧ -p_604) -> ( b^{1, 605}_2 ∧ b^{1, 605}_1 ∧ -b^{1, 605}_0) c in CNF: c -b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ p_604 ∨ b^{1, 605}_2 c -b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ p_604 ∨ b^{1, 605}_1 c -b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ p_604 ∨ -b^{1, 605}_0 c in DIMACS: -2972 2973 -2974 604 2975 0 -2972 2973 -2974 604 2976 0 -2972 2973 -2974 604 -2977 0 c -2-1 --> break c ( b^{1, 604}_2 ∧ b^{1, 604}_1 ∧ -b^{1, 604}_0 ∧ -p_604) -> break c in CNF: c -b^{1, 604}_2 ∨ -b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ p_604 ∨ break c in DIMACS: -2972 -2973 2974 604 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 604}_2 ∧ -b^{1, 604}_1 ∧ -b^{1, 604}_0 ∧ true) c in CNF: c -b^{1, 604}_2 ∨ b^{1, 604}_1 ∨ b^{1, 604}_0 ∨ false c in DIMACS: -2972 2973 2974 0 c 3 does not represent an automaton state. c -(-b^{1, 604}_2 ∧ b^{1, 604}_1 ∧ b^{1, 604}_0 ∧ true) c in CNF: c b^{1, 604}_2 ∨ -b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ false c in DIMACS: 2972 -2973 -2974 0 c -3 does not represent an automaton state. c -( b^{1, 604}_2 ∧ b^{1, 604}_1 ∧ b^{1, 604}_0 ∧ true) c in CNF: c -b^{1, 604}_2 ∨ -b^{1, 604}_1 ∨ -b^{1, 604}_0 ∨ false c in DIMACS: -2972 -2973 -2974 0 c i = 605 c -2+1 --> -1 c ( b^{1, 605}_2 ∧ b^{1, 605}_1 ∧ -b^{1, 605}_0 ∧ p_605) -> ( b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ b^{1, 606}_0) c in CNF: c -b^{1, 605}_2 ∨ -b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ -p_605 ∨ b^{1, 606}_2 c -b^{1, 605}_2 ∨ -b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ -p_605 ∨ -b^{1, 606}_1 c -b^{1, 605}_2 ∨ -b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ -p_605 ∨ b^{1, 606}_0 c in DIMACS: -2975 -2976 2977 -605 2978 0 -2975 -2976 2977 -605 -2979 0 -2975 -2976 2977 -605 2980 0 c -1+1 --> 0 c ( b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ b^{1, 605}_0 ∧ p_605) -> (-b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ -b^{1, 606}_0) c in CNF: c -b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ -p_605 ∨ -b^{1, 606}_2 c -b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ -p_605 ∨ -b^{1, 606}_1 c -b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ -p_605 ∨ -b^{1, 606}_0 c in DIMACS: -2975 2976 -2977 -605 -2978 0 -2975 2976 -2977 -605 -2979 0 -2975 2976 -2977 -605 -2980 0 c 0+1 --> 1 c (-b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ -b^{1, 605}_0 ∧ p_605) -> (-b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ b^{1, 606}_0) c in CNF: c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ -p_605 ∨ -b^{1, 606}_2 c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ -p_605 ∨ -b^{1, 606}_1 c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ -p_605 ∨ b^{1, 606}_0 c in DIMACS: 2975 2976 2977 -605 -2978 0 2975 2976 2977 -605 -2979 0 2975 2976 2977 -605 2980 0 c 1+1 --> 2 c (-b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ b^{1, 605}_0 ∧ p_605) -> (-b^{1, 606}_2 ∧ b^{1, 606}_1 ∧ -b^{1, 606}_0) c in CNF: c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ -p_605 ∨ -b^{1, 606}_2 c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ -p_605 ∨ b^{1, 606}_1 c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ -p_605 ∨ -b^{1, 606}_0 c in DIMACS: 2975 2976 -2977 -605 -2978 0 2975 2976 -2977 -605 2979 0 2975 2976 -2977 -605 -2980 0 c 2+1 --> break c (-b^{1, 605}_2 ∧ b^{1, 605}_1 ∧ -b^{1, 605}_0 ∧ p_605) -> break c in CNF: c b^{1, 605}_2 ∨ -b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ -p_605 ∨ break c in DIMACS: 2975 -2976 2977 -605 1162 0 c 2-1 --> 1 c (-b^{1, 605}_2 ∧ b^{1, 605}_1 ∧ -b^{1, 605}_0 ∧ -p_605) -> (-b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ b^{1, 606}_0) c in CNF: c b^{1, 605}_2 ∨ -b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ p_605 ∨ -b^{1, 606}_2 c b^{1, 605}_2 ∨ -b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ p_605 ∨ -b^{1, 606}_1 c b^{1, 605}_2 ∨ -b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ p_605 ∨ b^{1, 606}_0 c in DIMACS: 2975 -2976 2977 605 -2978 0 2975 -2976 2977 605 -2979 0 2975 -2976 2977 605 2980 0 c 1-1 --> 0 c (-b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ b^{1, 605}_0 ∧ -p_605) -> (-b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ -b^{1, 606}_0) c in CNF: c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ p_605 ∨ -b^{1, 606}_2 c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ p_605 ∨ -b^{1, 606}_1 c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ p_605 ∨ -b^{1, 606}_0 c in DIMACS: 2975 2976 -2977 605 -2978 0 2975 2976 -2977 605 -2979 0 2975 2976 -2977 605 -2980 0 c 0-1 --> -1 c (-b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ -b^{1, 605}_0 ∧ -p_605) -> ( b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ b^{1, 606}_0) c in CNF: c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ p_605 ∨ b^{1, 606}_2 c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ p_605 ∨ -b^{1, 606}_1 c b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ p_605 ∨ b^{1, 606}_0 c in DIMACS: 2975 2976 2977 605 2978 0 2975 2976 2977 605 -2979 0 2975 2976 2977 605 2980 0 c -1-1 --> -2 c ( b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ b^{1, 605}_0 ∧ -p_605) -> ( b^{1, 606}_2 ∧ b^{1, 606}_1 ∧ -b^{1, 606}_0) c in CNF: c -b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ p_605 ∨ b^{1, 606}_2 c -b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ p_605 ∨ b^{1, 606}_1 c -b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ p_605 ∨ -b^{1, 606}_0 c in DIMACS: -2975 2976 -2977 605 2978 0 -2975 2976 -2977 605 2979 0 -2975 2976 -2977 605 -2980 0 c -2-1 --> break c ( b^{1, 605}_2 ∧ b^{1, 605}_1 ∧ -b^{1, 605}_0 ∧ -p_605) -> break c in CNF: c -b^{1, 605}_2 ∨ -b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ p_605 ∨ break c in DIMACS: -2975 -2976 2977 605 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 605}_2 ∧ -b^{1, 605}_1 ∧ -b^{1, 605}_0 ∧ true) c in CNF: c -b^{1, 605}_2 ∨ b^{1, 605}_1 ∨ b^{1, 605}_0 ∨ false c in DIMACS: -2975 2976 2977 0 c 3 does not represent an automaton state. c -(-b^{1, 605}_2 ∧ b^{1, 605}_1 ∧ b^{1, 605}_0 ∧ true) c in CNF: c b^{1, 605}_2 ∨ -b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ false c in DIMACS: 2975 -2976 -2977 0 c -3 does not represent an automaton state. c -( b^{1, 605}_2 ∧ b^{1, 605}_1 ∧ b^{1, 605}_0 ∧ true) c in CNF: c -b^{1, 605}_2 ∨ -b^{1, 605}_1 ∨ -b^{1, 605}_0 ∨ false c in DIMACS: -2975 -2976 -2977 0 c i = 606 c -2+1 --> -1 c ( b^{1, 606}_2 ∧ b^{1, 606}_1 ∧ -b^{1, 606}_0 ∧ p_606) -> ( b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ b^{1, 607}_0) c in CNF: c -b^{1, 606}_2 ∨ -b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ -p_606 ∨ b^{1, 607}_2 c -b^{1, 606}_2 ∨ -b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ -p_606 ∨ -b^{1, 607}_1 c -b^{1, 606}_2 ∨ -b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ -p_606 ∨ b^{1, 607}_0 c in DIMACS: -2978 -2979 2980 -606 2981 0 -2978 -2979 2980 -606 -2982 0 -2978 -2979 2980 -606 2983 0 c -1+1 --> 0 c ( b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ b^{1, 606}_0 ∧ p_606) -> (-b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ -b^{1, 607}_0) c in CNF: c -b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ -p_606 ∨ -b^{1, 607}_2 c -b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ -p_606 ∨ -b^{1, 607}_1 c -b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ -p_606 ∨ -b^{1, 607}_0 c in DIMACS: -2978 2979 -2980 -606 -2981 0 -2978 2979 -2980 -606 -2982 0 -2978 2979 -2980 -606 -2983 0 c 0+1 --> 1 c (-b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ -b^{1, 606}_0 ∧ p_606) -> (-b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ b^{1, 607}_0) c in CNF: c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ -p_606 ∨ -b^{1, 607}_2 c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ -p_606 ∨ -b^{1, 607}_1 c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ -p_606 ∨ b^{1, 607}_0 c in DIMACS: 2978 2979 2980 -606 -2981 0 2978 2979 2980 -606 -2982 0 2978 2979 2980 -606 2983 0 c 1+1 --> 2 c (-b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ b^{1, 606}_0 ∧ p_606) -> (-b^{1, 607}_2 ∧ b^{1, 607}_1 ∧ -b^{1, 607}_0) c in CNF: c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ -p_606 ∨ -b^{1, 607}_2 c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ -p_606 ∨ b^{1, 607}_1 c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ -p_606 ∨ -b^{1, 607}_0 c in DIMACS: 2978 2979 -2980 -606 -2981 0 2978 2979 -2980 -606 2982 0 2978 2979 -2980 -606 -2983 0 c 2+1 --> break c (-b^{1, 606}_2 ∧ b^{1, 606}_1 ∧ -b^{1, 606}_0 ∧ p_606) -> break c in CNF: c b^{1, 606}_2 ∨ -b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ -p_606 ∨ break c in DIMACS: 2978 -2979 2980 -606 1162 0 c 2-1 --> 1 c (-b^{1, 606}_2 ∧ b^{1, 606}_1 ∧ -b^{1, 606}_0 ∧ -p_606) -> (-b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ b^{1, 607}_0) c in CNF: c b^{1, 606}_2 ∨ -b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ p_606 ∨ -b^{1, 607}_2 c b^{1, 606}_2 ∨ -b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ p_606 ∨ -b^{1, 607}_1 c b^{1, 606}_2 ∨ -b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ p_606 ∨ b^{1, 607}_0 c in DIMACS: 2978 -2979 2980 606 -2981 0 2978 -2979 2980 606 -2982 0 2978 -2979 2980 606 2983 0 c 1-1 --> 0 c (-b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ b^{1, 606}_0 ∧ -p_606) -> (-b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ -b^{1, 607}_0) c in CNF: c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ p_606 ∨ -b^{1, 607}_2 c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ p_606 ∨ -b^{1, 607}_1 c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ p_606 ∨ -b^{1, 607}_0 c in DIMACS: 2978 2979 -2980 606 -2981 0 2978 2979 -2980 606 -2982 0 2978 2979 -2980 606 -2983 0 c 0-1 --> -1 c (-b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ -b^{1, 606}_0 ∧ -p_606) -> ( b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ b^{1, 607}_0) c in CNF: c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ p_606 ∨ b^{1, 607}_2 c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ p_606 ∨ -b^{1, 607}_1 c b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ p_606 ∨ b^{1, 607}_0 c in DIMACS: 2978 2979 2980 606 2981 0 2978 2979 2980 606 -2982 0 2978 2979 2980 606 2983 0 c -1-1 --> -2 c ( b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ b^{1, 606}_0 ∧ -p_606) -> ( b^{1, 607}_2 ∧ b^{1, 607}_1 ∧ -b^{1, 607}_0) c in CNF: c -b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ p_606 ∨ b^{1, 607}_2 c -b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ p_606 ∨ b^{1, 607}_1 c -b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ p_606 ∨ -b^{1, 607}_0 c in DIMACS: -2978 2979 -2980 606 2981 0 -2978 2979 -2980 606 2982 0 -2978 2979 -2980 606 -2983 0 c -2-1 --> break c ( b^{1, 606}_2 ∧ b^{1, 606}_1 ∧ -b^{1, 606}_0 ∧ -p_606) -> break c in CNF: c -b^{1, 606}_2 ∨ -b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ p_606 ∨ break c in DIMACS: -2978 -2979 2980 606 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 606}_2 ∧ -b^{1, 606}_1 ∧ -b^{1, 606}_0 ∧ true) c in CNF: c -b^{1, 606}_2 ∨ b^{1, 606}_1 ∨ b^{1, 606}_0 ∨ false c in DIMACS: -2978 2979 2980 0 c 3 does not represent an automaton state. c -(-b^{1, 606}_2 ∧ b^{1, 606}_1 ∧ b^{1, 606}_0 ∧ true) c in CNF: c b^{1, 606}_2 ∨ -b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ false c in DIMACS: 2978 -2979 -2980 0 c -3 does not represent an automaton state. c -( b^{1, 606}_2 ∧ b^{1, 606}_1 ∧ b^{1, 606}_0 ∧ true) c in CNF: c -b^{1, 606}_2 ∨ -b^{1, 606}_1 ∨ -b^{1, 606}_0 ∨ false c in DIMACS: -2978 -2979 -2980 0 c i = 607 c -2+1 --> -1 c ( b^{1, 607}_2 ∧ b^{1, 607}_1 ∧ -b^{1, 607}_0 ∧ p_607) -> ( b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ b^{1, 608}_0) c in CNF: c -b^{1, 607}_2 ∨ -b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ -p_607 ∨ b^{1, 608}_2 c -b^{1, 607}_2 ∨ -b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ -p_607 ∨ -b^{1, 608}_1 c -b^{1, 607}_2 ∨ -b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ -p_607 ∨ b^{1, 608}_0 c in DIMACS: -2981 -2982 2983 -607 2984 0 -2981 -2982 2983 -607 -2985 0 -2981 -2982 2983 -607 2986 0 c -1+1 --> 0 c ( b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ b^{1, 607}_0 ∧ p_607) -> (-b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ -b^{1, 608}_0) c in CNF: c -b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ -p_607 ∨ -b^{1, 608}_2 c -b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ -p_607 ∨ -b^{1, 608}_1 c -b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ -p_607 ∨ -b^{1, 608}_0 c in DIMACS: -2981 2982 -2983 -607 -2984 0 -2981 2982 -2983 -607 -2985 0 -2981 2982 -2983 -607 -2986 0 c 0+1 --> 1 c (-b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ -b^{1, 607}_0 ∧ p_607) -> (-b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ b^{1, 608}_0) c in CNF: c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ -p_607 ∨ -b^{1, 608}_2 c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ -p_607 ∨ -b^{1, 608}_1 c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ -p_607 ∨ b^{1, 608}_0 c in DIMACS: 2981 2982 2983 -607 -2984 0 2981 2982 2983 -607 -2985 0 2981 2982 2983 -607 2986 0 c 1+1 --> 2 c (-b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ b^{1, 607}_0 ∧ p_607) -> (-b^{1, 608}_2 ∧ b^{1, 608}_1 ∧ -b^{1, 608}_0) c in CNF: c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ -p_607 ∨ -b^{1, 608}_2 c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ -p_607 ∨ b^{1, 608}_1 c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ -p_607 ∨ -b^{1, 608}_0 c in DIMACS: 2981 2982 -2983 -607 -2984 0 2981 2982 -2983 -607 2985 0 2981 2982 -2983 -607 -2986 0 c 2+1 --> break c (-b^{1, 607}_2 ∧ b^{1, 607}_1 ∧ -b^{1, 607}_0 ∧ p_607) -> break c in CNF: c b^{1, 607}_2 ∨ -b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ -p_607 ∨ break c in DIMACS: 2981 -2982 2983 -607 1162 0 c 2-1 --> 1 c (-b^{1, 607}_2 ∧ b^{1, 607}_1 ∧ -b^{1, 607}_0 ∧ -p_607) -> (-b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ b^{1, 608}_0) c in CNF: c b^{1, 607}_2 ∨ -b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ p_607 ∨ -b^{1, 608}_2 c b^{1, 607}_2 ∨ -b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ p_607 ∨ -b^{1, 608}_1 c b^{1, 607}_2 ∨ -b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ p_607 ∨ b^{1, 608}_0 c in DIMACS: 2981 -2982 2983 607 -2984 0 2981 -2982 2983 607 -2985 0 2981 -2982 2983 607 2986 0 c 1-1 --> 0 c (-b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ b^{1, 607}_0 ∧ -p_607) -> (-b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ -b^{1, 608}_0) c in CNF: c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ p_607 ∨ -b^{1, 608}_2 c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ p_607 ∨ -b^{1, 608}_1 c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ p_607 ∨ -b^{1, 608}_0 c in DIMACS: 2981 2982 -2983 607 -2984 0 2981 2982 -2983 607 -2985 0 2981 2982 -2983 607 -2986 0 c 0-1 --> -1 c (-b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ -b^{1, 607}_0 ∧ -p_607) -> ( b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ b^{1, 608}_0) c in CNF: c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ p_607 ∨ b^{1, 608}_2 c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ p_607 ∨ -b^{1, 608}_1 c b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ p_607 ∨ b^{1, 608}_0 c in DIMACS: 2981 2982 2983 607 2984 0 2981 2982 2983 607 -2985 0 2981 2982 2983 607 2986 0 c -1-1 --> -2 c ( b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ b^{1, 607}_0 ∧ -p_607) -> ( b^{1, 608}_2 ∧ b^{1, 608}_1 ∧ -b^{1, 608}_0) c in CNF: c -b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ p_607 ∨ b^{1, 608}_2 c -b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ p_607 ∨ b^{1, 608}_1 c -b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ p_607 ∨ -b^{1, 608}_0 c in DIMACS: -2981 2982 -2983 607 2984 0 -2981 2982 -2983 607 2985 0 -2981 2982 -2983 607 -2986 0 c -2-1 --> break c ( b^{1, 607}_2 ∧ b^{1, 607}_1 ∧ -b^{1, 607}_0 ∧ -p_607) -> break c in CNF: c -b^{1, 607}_2 ∨ -b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ p_607 ∨ break c in DIMACS: -2981 -2982 2983 607 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 607}_2 ∧ -b^{1, 607}_1 ∧ -b^{1, 607}_0 ∧ true) c in CNF: c -b^{1, 607}_2 ∨ b^{1, 607}_1 ∨ b^{1, 607}_0 ∨ false c in DIMACS: -2981 2982 2983 0 c 3 does not represent an automaton state. c -(-b^{1, 607}_2 ∧ b^{1, 607}_1 ∧ b^{1, 607}_0 ∧ true) c in CNF: c b^{1, 607}_2 ∨ -b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ false c in DIMACS: 2981 -2982 -2983 0 c -3 does not represent an automaton state. c -( b^{1, 607}_2 ∧ b^{1, 607}_1 ∧ b^{1, 607}_0 ∧ true) c in CNF: c -b^{1, 607}_2 ∨ -b^{1, 607}_1 ∨ -b^{1, 607}_0 ∨ false c in DIMACS: -2981 -2982 -2983 0 c i = 608 c -2+1 --> -1 c ( b^{1, 608}_2 ∧ b^{1, 608}_1 ∧ -b^{1, 608}_0 ∧ p_608) -> ( b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ b^{1, 609}_0) c in CNF: c -b^{1, 608}_2 ∨ -b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ -p_608 ∨ b^{1, 609}_2 c -b^{1, 608}_2 ∨ -b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ -p_608 ∨ -b^{1, 609}_1 c -b^{1, 608}_2 ∨ -b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ -p_608 ∨ b^{1, 609}_0 c in DIMACS: -2984 -2985 2986 -608 2987 0 -2984 -2985 2986 -608 -2988 0 -2984 -2985 2986 -608 2989 0 c -1+1 --> 0 c ( b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ b^{1, 608}_0 ∧ p_608) -> (-b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ -b^{1, 609}_0) c in CNF: c -b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ -p_608 ∨ -b^{1, 609}_2 c -b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ -p_608 ∨ -b^{1, 609}_1 c -b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ -p_608 ∨ -b^{1, 609}_0 c in DIMACS: -2984 2985 -2986 -608 -2987 0 -2984 2985 -2986 -608 -2988 0 -2984 2985 -2986 -608 -2989 0 c 0+1 --> 1 c (-b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ -b^{1, 608}_0 ∧ p_608) -> (-b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ b^{1, 609}_0) c in CNF: c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ -p_608 ∨ -b^{1, 609}_2 c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ -p_608 ∨ -b^{1, 609}_1 c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ -p_608 ∨ b^{1, 609}_0 c in DIMACS: 2984 2985 2986 -608 -2987 0 2984 2985 2986 -608 -2988 0 2984 2985 2986 -608 2989 0 c 1+1 --> 2 c (-b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ b^{1, 608}_0 ∧ p_608) -> (-b^{1, 609}_2 ∧ b^{1, 609}_1 ∧ -b^{1, 609}_0) c in CNF: c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ -p_608 ∨ -b^{1, 609}_2 c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ -p_608 ∨ b^{1, 609}_1 c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ -p_608 ∨ -b^{1, 609}_0 c in DIMACS: 2984 2985 -2986 -608 -2987 0 2984 2985 -2986 -608 2988 0 2984 2985 -2986 -608 -2989 0 c 2+1 --> break c (-b^{1, 608}_2 ∧ b^{1, 608}_1 ∧ -b^{1, 608}_0 ∧ p_608) -> break c in CNF: c b^{1, 608}_2 ∨ -b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ -p_608 ∨ break c in DIMACS: 2984 -2985 2986 -608 1162 0 c 2-1 --> 1 c (-b^{1, 608}_2 ∧ b^{1, 608}_1 ∧ -b^{1, 608}_0 ∧ -p_608) -> (-b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ b^{1, 609}_0) c in CNF: c b^{1, 608}_2 ∨ -b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ p_608 ∨ -b^{1, 609}_2 c b^{1, 608}_2 ∨ -b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ p_608 ∨ -b^{1, 609}_1 c b^{1, 608}_2 ∨ -b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ p_608 ∨ b^{1, 609}_0 c in DIMACS: 2984 -2985 2986 608 -2987 0 2984 -2985 2986 608 -2988 0 2984 -2985 2986 608 2989 0 c 1-1 --> 0 c (-b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ b^{1, 608}_0 ∧ -p_608) -> (-b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ -b^{1, 609}_0) c in CNF: c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ p_608 ∨ -b^{1, 609}_2 c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ p_608 ∨ -b^{1, 609}_1 c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ p_608 ∨ -b^{1, 609}_0 c in DIMACS: 2984 2985 -2986 608 -2987 0 2984 2985 -2986 608 -2988 0 2984 2985 -2986 608 -2989 0 c 0-1 --> -1 c (-b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ -b^{1, 608}_0 ∧ -p_608) -> ( b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ b^{1, 609}_0) c in CNF: c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ p_608 ∨ b^{1, 609}_2 c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ p_608 ∨ -b^{1, 609}_1 c b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ p_608 ∨ b^{1, 609}_0 c in DIMACS: 2984 2985 2986 608 2987 0 2984 2985 2986 608 -2988 0 2984 2985 2986 608 2989 0 c -1-1 --> -2 c ( b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ b^{1, 608}_0 ∧ -p_608) -> ( b^{1, 609}_2 ∧ b^{1, 609}_1 ∧ -b^{1, 609}_0) c in CNF: c -b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ p_608 ∨ b^{1, 609}_2 c -b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ p_608 ∨ b^{1, 609}_1 c -b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ p_608 ∨ -b^{1, 609}_0 c in DIMACS: -2984 2985 -2986 608 2987 0 -2984 2985 -2986 608 2988 0 -2984 2985 -2986 608 -2989 0 c -2-1 --> break c ( b^{1, 608}_2 ∧ b^{1, 608}_1 ∧ -b^{1, 608}_0 ∧ -p_608) -> break c in CNF: c -b^{1, 608}_2 ∨ -b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ p_608 ∨ break c in DIMACS: -2984 -2985 2986 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 608}_2 ∧ -b^{1, 608}_1 ∧ -b^{1, 608}_0 ∧ true) c in CNF: c -b^{1, 608}_2 ∨ b^{1, 608}_1 ∨ b^{1, 608}_0 ∨ false c in DIMACS: -2984 2985 2986 0 c 3 does not represent an automaton state. c -(-b^{1, 608}_2 ∧ b^{1, 608}_1 ∧ b^{1, 608}_0 ∧ true) c in CNF: c b^{1, 608}_2 ∨ -b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ false c in DIMACS: 2984 -2985 -2986 0 c -3 does not represent an automaton state. c -( b^{1, 608}_2 ∧ b^{1, 608}_1 ∧ b^{1, 608}_0 ∧ true) c in CNF: c -b^{1, 608}_2 ∨ -b^{1, 608}_1 ∨ -b^{1, 608}_0 ∨ false c in DIMACS: -2984 -2985 -2986 0 c i = 609 c -2+1 --> -1 c ( b^{1, 609}_2 ∧ b^{1, 609}_1 ∧ -b^{1, 609}_0 ∧ p_609) -> ( b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ b^{1, 610}_0) c in CNF: c -b^{1, 609}_2 ∨ -b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ -p_609 ∨ b^{1, 610}_2 c -b^{1, 609}_2 ∨ -b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ -p_609 ∨ -b^{1, 610}_1 c -b^{1, 609}_2 ∨ -b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ -p_609 ∨ b^{1, 610}_0 c in DIMACS: -2987 -2988 2989 -609 2990 0 -2987 -2988 2989 -609 -2991 0 -2987 -2988 2989 -609 2992 0 c -1+1 --> 0 c ( b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ b^{1, 609}_0 ∧ p_609) -> (-b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ -b^{1, 610}_0) c in CNF: c -b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ -p_609 ∨ -b^{1, 610}_2 c -b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ -p_609 ∨ -b^{1, 610}_1 c -b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ -p_609 ∨ -b^{1, 610}_0 c in DIMACS: -2987 2988 -2989 -609 -2990 0 -2987 2988 -2989 -609 -2991 0 -2987 2988 -2989 -609 -2992 0 c 0+1 --> 1 c (-b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ -b^{1, 609}_0 ∧ p_609) -> (-b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ b^{1, 610}_0) c in CNF: c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ -p_609 ∨ -b^{1, 610}_2 c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ -p_609 ∨ -b^{1, 610}_1 c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ -p_609 ∨ b^{1, 610}_0 c in DIMACS: 2987 2988 2989 -609 -2990 0 2987 2988 2989 -609 -2991 0 2987 2988 2989 -609 2992 0 c 1+1 --> 2 c (-b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ b^{1, 609}_0 ∧ p_609) -> (-b^{1, 610}_2 ∧ b^{1, 610}_1 ∧ -b^{1, 610}_0) c in CNF: c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ -p_609 ∨ -b^{1, 610}_2 c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ -p_609 ∨ b^{1, 610}_1 c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ -p_609 ∨ -b^{1, 610}_0 c in DIMACS: 2987 2988 -2989 -609 -2990 0 2987 2988 -2989 -609 2991 0 2987 2988 -2989 -609 -2992 0 c 2+1 --> break c (-b^{1, 609}_2 ∧ b^{1, 609}_1 ∧ -b^{1, 609}_0 ∧ p_609) -> break c in CNF: c b^{1, 609}_2 ∨ -b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ -p_609 ∨ break c in DIMACS: 2987 -2988 2989 -609 1162 0 c 2-1 --> 1 c (-b^{1, 609}_2 ∧ b^{1, 609}_1 ∧ -b^{1, 609}_0 ∧ -p_609) -> (-b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ b^{1, 610}_0) c in CNF: c b^{1, 609}_2 ∨ -b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ p_609 ∨ -b^{1, 610}_2 c b^{1, 609}_2 ∨ -b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ p_609 ∨ -b^{1, 610}_1 c b^{1, 609}_2 ∨ -b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ p_609 ∨ b^{1, 610}_0 c in DIMACS: 2987 -2988 2989 609 -2990 0 2987 -2988 2989 609 -2991 0 2987 -2988 2989 609 2992 0 c 1-1 --> 0 c (-b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ b^{1, 609}_0 ∧ -p_609) -> (-b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ -b^{1, 610}_0) c in CNF: c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ p_609 ∨ -b^{1, 610}_2 c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ p_609 ∨ -b^{1, 610}_1 c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ p_609 ∨ -b^{1, 610}_0 c in DIMACS: 2987 2988 -2989 609 -2990 0 2987 2988 -2989 609 -2991 0 2987 2988 -2989 609 -2992 0 c 0-1 --> -1 c (-b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ -b^{1, 609}_0 ∧ -p_609) -> ( b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ b^{1, 610}_0) c in CNF: c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ p_609 ∨ b^{1, 610}_2 c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ p_609 ∨ -b^{1, 610}_1 c b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ p_609 ∨ b^{1, 610}_0 c in DIMACS: 2987 2988 2989 609 2990 0 2987 2988 2989 609 -2991 0 2987 2988 2989 609 2992 0 c -1-1 --> -2 c ( b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ b^{1, 609}_0 ∧ -p_609) -> ( b^{1, 610}_2 ∧ b^{1, 610}_1 ∧ -b^{1, 610}_0) c in CNF: c -b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ p_609 ∨ b^{1, 610}_2 c -b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ p_609 ∨ b^{1, 610}_1 c -b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ p_609 ∨ -b^{1, 610}_0 c in DIMACS: -2987 2988 -2989 609 2990 0 -2987 2988 -2989 609 2991 0 -2987 2988 -2989 609 -2992 0 c -2-1 --> break c ( b^{1, 609}_2 ∧ b^{1, 609}_1 ∧ -b^{1, 609}_0 ∧ -p_609) -> break c in CNF: c -b^{1, 609}_2 ∨ -b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ p_609 ∨ break c in DIMACS: -2987 -2988 2989 609 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 609}_2 ∧ -b^{1, 609}_1 ∧ -b^{1, 609}_0 ∧ true) c in CNF: c -b^{1, 609}_2 ∨ b^{1, 609}_1 ∨ b^{1, 609}_0 ∨ false c in DIMACS: -2987 2988 2989 0 c 3 does not represent an automaton state. c -(-b^{1, 609}_2 ∧ b^{1, 609}_1 ∧ b^{1, 609}_0 ∧ true) c in CNF: c b^{1, 609}_2 ∨ -b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ false c in DIMACS: 2987 -2988 -2989 0 c -3 does not represent an automaton state. c -( b^{1, 609}_2 ∧ b^{1, 609}_1 ∧ b^{1, 609}_0 ∧ true) c in CNF: c -b^{1, 609}_2 ∨ -b^{1, 609}_1 ∨ -b^{1, 609}_0 ∨ false c in DIMACS: -2987 -2988 -2989 0 c i = 610 c -2+1 --> -1 c ( b^{1, 610}_2 ∧ b^{1, 610}_1 ∧ -b^{1, 610}_0 ∧ p_610) -> ( b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ b^{1, 611}_0) c in CNF: c -b^{1, 610}_2 ∨ -b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ -p_610 ∨ b^{1, 611}_2 c -b^{1, 610}_2 ∨ -b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ -p_610 ∨ -b^{1, 611}_1 c -b^{1, 610}_2 ∨ -b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ -p_610 ∨ b^{1, 611}_0 c in DIMACS: -2990 -2991 2992 -610 2993 0 -2990 -2991 2992 -610 -2994 0 -2990 -2991 2992 -610 2995 0 c -1+1 --> 0 c ( b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ b^{1, 610}_0 ∧ p_610) -> (-b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ -b^{1, 611}_0) c in CNF: c -b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ -p_610 ∨ -b^{1, 611}_2 c -b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ -p_610 ∨ -b^{1, 611}_1 c -b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ -p_610 ∨ -b^{1, 611}_0 c in DIMACS: -2990 2991 -2992 -610 -2993 0 -2990 2991 -2992 -610 -2994 0 -2990 2991 -2992 -610 -2995 0 c 0+1 --> 1 c (-b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ -b^{1, 610}_0 ∧ p_610) -> (-b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ b^{1, 611}_0) c in CNF: c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ -p_610 ∨ -b^{1, 611}_2 c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ -p_610 ∨ -b^{1, 611}_1 c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ -p_610 ∨ b^{1, 611}_0 c in DIMACS: 2990 2991 2992 -610 -2993 0 2990 2991 2992 -610 -2994 0 2990 2991 2992 -610 2995 0 c 1+1 --> 2 c (-b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ b^{1, 610}_0 ∧ p_610) -> (-b^{1, 611}_2 ∧ b^{1, 611}_1 ∧ -b^{1, 611}_0) c in CNF: c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ -p_610 ∨ -b^{1, 611}_2 c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ -p_610 ∨ b^{1, 611}_1 c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ -p_610 ∨ -b^{1, 611}_0 c in DIMACS: 2990 2991 -2992 -610 -2993 0 2990 2991 -2992 -610 2994 0 2990 2991 -2992 -610 -2995 0 c 2+1 --> break c (-b^{1, 610}_2 ∧ b^{1, 610}_1 ∧ -b^{1, 610}_0 ∧ p_610) -> break c in CNF: c b^{1, 610}_2 ∨ -b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ -p_610 ∨ break c in DIMACS: 2990 -2991 2992 -610 1162 0 c 2-1 --> 1 c (-b^{1, 610}_2 ∧ b^{1, 610}_1 ∧ -b^{1, 610}_0 ∧ -p_610) -> (-b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ b^{1, 611}_0) c in CNF: c b^{1, 610}_2 ∨ -b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ p_610 ∨ -b^{1, 611}_2 c b^{1, 610}_2 ∨ -b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ p_610 ∨ -b^{1, 611}_1 c b^{1, 610}_2 ∨ -b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ p_610 ∨ b^{1, 611}_0 c in DIMACS: 2990 -2991 2992 610 -2993 0 2990 -2991 2992 610 -2994 0 2990 -2991 2992 610 2995 0 c 1-1 --> 0 c (-b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ b^{1, 610}_0 ∧ -p_610) -> (-b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ -b^{1, 611}_0) c in CNF: c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ p_610 ∨ -b^{1, 611}_2 c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ p_610 ∨ -b^{1, 611}_1 c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ p_610 ∨ -b^{1, 611}_0 c in DIMACS: 2990 2991 -2992 610 -2993 0 2990 2991 -2992 610 -2994 0 2990 2991 -2992 610 -2995 0 c 0-1 --> -1 c (-b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ -b^{1, 610}_0 ∧ -p_610) -> ( b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ b^{1, 611}_0) c in CNF: c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ p_610 ∨ b^{1, 611}_2 c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ p_610 ∨ -b^{1, 611}_1 c b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ p_610 ∨ b^{1, 611}_0 c in DIMACS: 2990 2991 2992 610 2993 0 2990 2991 2992 610 -2994 0 2990 2991 2992 610 2995 0 c -1-1 --> -2 c ( b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ b^{1, 610}_0 ∧ -p_610) -> ( b^{1, 611}_2 ∧ b^{1, 611}_1 ∧ -b^{1, 611}_0) c in CNF: c -b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ p_610 ∨ b^{1, 611}_2 c -b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ p_610 ∨ b^{1, 611}_1 c -b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ p_610 ∨ -b^{1, 611}_0 c in DIMACS: -2990 2991 -2992 610 2993 0 -2990 2991 -2992 610 2994 0 -2990 2991 -2992 610 -2995 0 c -2-1 --> break c ( b^{1, 610}_2 ∧ b^{1, 610}_1 ∧ -b^{1, 610}_0 ∧ -p_610) -> break c in CNF: c -b^{1, 610}_2 ∨ -b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ p_610 ∨ break c in DIMACS: -2990 -2991 2992 610 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 610}_2 ∧ -b^{1, 610}_1 ∧ -b^{1, 610}_0 ∧ true) c in CNF: c -b^{1, 610}_2 ∨ b^{1, 610}_1 ∨ b^{1, 610}_0 ∨ false c in DIMACS: -2990 2991 2992 0 c 3 does not represent an automaton state. c -(-b^{1, 610}_2 ∧ b^{1, 610}_1 ∧ b^{1, 610}_0 ∧ true) c in CNF: c b^{1, 610}_2 ∨ -b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ false c in DIMACS: 2990 -2991 -2992 0 c -3 does not represent an automaton state. c -( b^{1, 610}_2 ∧ b^{1, 610}_1 ∧ b^{1, 610}_0 ∧ true) c in CNF: c -b^{1, 610}_2 ∨ -b^{1, 610}_1 ∨ -b^{1, 610}_0 ∨ false c in DIMACS: -2990 -2991 -2992 0 c i = 611 c -2+1 --> -1 c ( b^{1, 611}_2 ∧ b^{1, 611}_1 ∧ -b^{1, 611}_0 ∧ p_611) -> ( b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ b^{1, 612}_0) c in CNF: c -b^{1, 611}_2 ∨ -b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ -p_611 ∨ b^{1, 612}_2 c -b^{1, 611}_2 ∨ -b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ -p_611 ∨ -b^{1, 612}_1 c -b^{1, 611}_2 ∨ -b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ -p_611 ∨ b^{1, 612}_0 c in DIMACS: -2993 -2994 2995 -611 2996 0 -2993 -2994 2995 -611 -2997 0 -2993 -2994 2995 -611 2998 0 c -1+1 --> 0 c ( b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ b^{1, 611}_0 ∧ p_611) -> (-b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ -b^{1, 612}_0) c in CNF: c -b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ -p_611 ∨ -b^{1, 612}_2 c -b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ -p_611 ∨ -b^{1, 612}_1 c -b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ -p_611 ∨ -b^{1, 612}_0 c in DIMACS: -2993 2994 -2995 -611 -2996 0 -2993 2994 -2995 -611 -2997 0 -2993 2994 -2995 -611 -2998 0 c 0+1 --> 1 c (-b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ -b^{1, 611}_0 ∧ p_611) -> (-b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ b^{1, 612}_0) c in CNF: c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ -p_611 ∨ -b^{1, 612}_2 c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ -p_611 ∨ -b^{1, 612}_1 c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ -p_611 ∨ b^{1, 612}_0 c in DIMACS: 2993 2994 2995 -611 -2996 0 2993 2994 2995 -611 -2997 0 2993 2994 2995 -611 2998 0 c 1+1 --> 2 c (-b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ b^{1, 611}_0 ∧ p_611) -> (-b^{1, 612}_2 ∧ b^{1, 612}_1 ∧ -b^{1, 612}_0) c in CNF: c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ -p_611 ∨ -b^{1, 612}_2 c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ -p_611 ∨ b^{1, 612}_1 c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ -p_611 ∨ -b^{1, 612}_0 c in DIMACS: 2993 2994 -2995 -611 -2996 0 2993 2994 -2995 -611 2997 0 2993 2994 -2995 -611 -2998 0 c 2+1 --> break c (-b^{1, 611}_2 ∧ b^{1, 611}_1 ∧ -b^{1, 611}_0 ∧ p_611) -> break c in CNF: c b^{1, 611}_2 ∨ -b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ -p_611 ∨ break c in DIMACS: 2993 -2994 2995 -611 1162 0 c 2-1 --> 1 c (-b^{1, 611}_2 ∧ b^{1, 611}_1 ∧ -b^{1, 611}_0 ∧ -p_611) -> (-b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ b^{1, 612}_0) c in CNF: c b^{1, 611}_2 ∨ -b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ p_611 ∨ -b^{1, 612}_2 c b^{1, 611}_2 ∨ -b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ p_611 ∨ -b^{1, 612}_1 c b^{1, 611}_2 ∨ -b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ p_611 ∨ b^{1, 612}_0 c in DIMACS: 2993 -2994 2995 611 -2996 0 2993 -2994 2995 611 -2997 0 2993 -2994 2995 611 2998 0 c 1-1 --> 0 c (-b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ b^{1, 611}_0 ∧ -p_611) -> (-b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ -b^{1, 612}_0) c in CNF: c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ p_611 ∨ -b^{1, 612}_2 c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ p_611 ∨ -b^{1, 612}_1 c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ p_611 ∨ -b^{1, 612}_0 c in DIMACS: 2993 2994 -2995 611 -2996 0 2993 2994 -2995 611 -2997 0 2993 2994 -2995 611 -2998 0 c 0-1 --> -1 c (-b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ -b^{1, 611}_0 ∧ -p_611) -> ( b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ b^{1, 612}_0) c in CNF: c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ p_611 ∨ b^{1, 612}_2 c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ p_611 ∨ -b^{1, 612}_1 c b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ p_611 ∨ b^{1, 612}_0 c in DIMACS: 2993 2994 2995 611 2996 0 2993 2994 2995 611 -2997 0 2993 2994 2995 611 2998 0 c -1-1 --> -2 c ( b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ b^{1, 611}_0 ∧ -p_611) -> ( b^{1, 612}_2 ∧ b^{1, 612}_1 ∧ -b^{1, 612}_0) c in CNF: c -b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ p_611 ∨ b^{1, 612}_2 c -b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ p_611 ∨ b^{1, 612}_1 c -b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ p_611 ∨ -b^{1, 612}_0 c in DIMACS: -2993 2994 -2995 611 2996 0 -2993 2994 -2995 611 2997 0 -2993 2994 -2995 611 -2998 0 c -2-1 --> break c ( b^{1, 611}_2 ∧ b^{1, 611}_1 ∧ -b^{1, 611}_0 ∧ -p_611) -> break c in CNF: c -b^{1, 611}_2 ∨ -b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ p_611 ∨ break c in DIMACS: -2993 -2994 2995 611 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 611}_2 ∧ -b^{1, 611}_1 ∧ -b^{1, 611}_0 ∧ true) c in CNF: c -b^{1, 611}_2 ∨ b^{1, 611}_1 ∨ b^{1, 611}_0 ∨ false c in DIMACS: -2993 2994 2995 0 c 3 does not represent an automaton state. c -(-b^{1, 611}_2 ∧ b^{1, 611}_1 ∧ b^{1, 611}_0 ∧ true) c in CNF: c b^{1, 611}_2 ∨ -b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ false c in DIMACS: 2993 -2994 -2995 0 c -3 does not represent an automaton state. c -( b^{1, 611}_2 ∧ b^{1, 611}_1 ∧ b^{1, 611}_0 ∧ true) c in CNF: c -b^{1, 611}_2 ∨ -b^{1, 611}_1 ∨ -b^{1, 611}_0 ∨ false c in DIMACS: -2993 -2994 -2995 0 c i = 612 c -2+1 --> -1 c ( b^{1, 612}_2 ∧ b^{1, 612}_1 ∧ -b^{1, 612}_0 ∧ p_612) -> ( b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ b^{1, 613}_0) c in CNF: c -b^{1, 612}_2 ∨ -b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ -p_612 ∨ b^{1, 613}_2 c -b^{1, 612}_2 ∨ -b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ -p_612 ∨ -b^{1, 613}_1 c -b^{1, 612}_2 ∨ -b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ -p_612 ∨ b^{1, 613}_0 c in DIMACS: -2996 -2997 2998 -612 2999 0 -2996 -2997 2998 -612 -3000 0 -2996 -2997 2998 -612 3001 0 c -1+1 --> 0 c ( b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ b^{1, 612}_0 ∧ p_612) -> (-b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ -b^{1, 613}_0) c in CNF: c -b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ -p_612 ∨ -b^{1, 613}_2 c -b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ -p_612 ∨ -b^{1, 613}_1 c -b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ -p_612 ∨ -b^{1, 613}_0 c in DIMACS: -2996 2997 -2998 -612 -2999 0 -2996 2997 -2998 -612 -3000 0 -2996 2997 -2998 -612 -3001 0 c 0+1 --> 1 c (-b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ -b^{1, 612}_0 ∧ p_612) -> (-b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ b^{1, 613}_0) c in CNF: c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ -p_612 ∨ -b^{1, 613}_2 c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ -p_612 ∨ -b^{1, 613}_1 c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ -p_612 ∨ b^{1, 613}_0 c in DIMACS: 2996 2997 2998 -612 -2999 0 2996 2997 2998 -612 -3000 0 2996 2997 2998 -612 3001 0 c 1+1 --> 2 c (-b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ b^{1, 612}_0 ∧ p_612) -> (-b^{1, 613}_2 ∧ b^{1, 613}_1 ∧ -b^{1, 613}_0) c in CNF: c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ -p_612 ∨ -b^{1, 613}_2 c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ -p_612 ∨ b^{1, 613}_1 c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ -p_612 ∨ -b^{1, 613}_0 c in DIMACS: 2996 2997 -2998 -612 -2999 0 2996 2997 -2998 -612 3000 0 2996 2997 -2998 -612 -3001 0 c 2+1 --> break c (-b^{1, 612}_2 ∧ b^{1, 612}_1 ∧ -b^{1, 612}_0 ∧ p_612) -> break c in CNF: c b^{1, 612}_2 ∨ -b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ -p_612 ∨ break c in DIMACS: 2996 -2997 2998 -612 1162 0 c 2-1 --> 1 c (-b^{1, 612}_2 ∧ b^{1, 612}_1 ∧ -b^{1, 612}_0 ∧ -p_612) -> (-b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ b^{1, 613}_0) c in CNF: c b^{1, 612}_2 ∨ -b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ p_612 ∨ -b^{1, 613}_2 c b^{1, 612}_2 ∨ -b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ p_612 ∨ -b^{1, 613}_1 c b^{1, 612}_2 ∨ -b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ p_612 ∨ b^{1, 613}_0 c in DIMACS: 2996 -2997 2998 612 -2999 0 2996 -2997 2998 612 -3000 0 2996 -2997 2998 612 3001 0 c 1-1 --> 0 c (-b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ b^{1, 612}_0 ∧ -p_612) -> (-b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ -b^{1, 613}_0) c in CNF: c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ p_612 ∨ -b^{1, 613}_2 c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ p_612 ∨ -b^{1, 613}_1 c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ p_612 ∨ -b^{1, 613}_0 c in DIMACS: 2996 2997 -2998 612 -2999 0 2996 2997 -2998 612 -3000 0 2996 2997 -2998 612 -3001 0 c 0-1 --> -1 c (-b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ -b^{1, 612}_0 ∧ -p_612) -> ( b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ b^{1, 613}_0) c in CNF: c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ p_612 ∨ b^{1, 613}_2 c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ p_612 ∨ -b^{1, 613}_1 c b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ p_612 ∨ b^{1, 613}_0 c in DIMACS: 2996 2997 2998 612 2999 0 2996 2997 2998 612 -3000 0 2996 2997 2998 612 3001 0 c -1-1 --> -2 c ( b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ b^{1, 612}_0 ∧ -p_612) -> ( b^{1, 613}_2 ∧ b^{1, 613}_1 ∧ -b^{1, 613}_0) c in CNF: c -b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ p_612 ∨ b^{1, 613}_2 c -b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ p_612 ∨ b^{1, 613}_1 c -b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ p_612 ∨ -b^{1, 613}_0 c in DIMACS: -2996 2997 -2998 612 2999 0 -2996 2997 -2998 612 3000 0 -2996 2997 -2998 612 -3001 0 c -2-1 --> break c ( b^{1, 612}_2 ∧ b^{1, 612}_1 ∧ -b^{1, 612}_0 ∧ -p_612) -> break c in CNF: c -b^{1, 612}_2 ∨ -b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ p_612 ∨ break c in DIMACS: -2996 -2997 2998 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 612}_2 ∧ -b^{1, 612}_1 ∧ -b^{1, 612}_0 ∧ true) c in CNF: c -b^{1, 612}_2 ∨ b^{1, 612}_1 ∨ b^{1, 612}_0 ∨ false c in DIMACS: -2996 2997 2998 0 c 3 does not represent an automaton state. c -(-b^{1, 612}_2 ∧ b^{1, 612}_1 ∧ b^{1, 612}_0 ∧ true) c in CNF: c b^{1, 612}_2 ∨ -b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ false c in DIMACS: 2996 -2997 -2998 0 c -3 does not represent an automaton state. c -( b^{1, 612}_2 ∧ b^{1, 612}_1 ∧ b^{1, 612}_0 ∧ true) c in CNF: c -b^{1, 612}_2 ∨ -b^{1, 612}_1 ∨ -b^{1, 612}_0 ∨ false c in DIMACS: -2996 -2997 -2998 0 c i = 613 c -2+1 --> -1 c ( b^{1, 613}_2 ∧ b^{1, 613}_1 ∧ -b^{1, 613}_0 ∧ p_613) -> ( b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ b^{1, 614}_0) c in CNF: c -b^{1, 613}_2 ∨ -b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ -p_613 ∨ b^{1, 614}_2 c -b^{1, 613}_2 ∨ -b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ -p_613 ∨ -b^{1, 614}_1 c -b^{1, 613}_2 ∨ -b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ -p_613 ∨ b^{1, 614}_0 c in DIMACS: -2999 -3000 3001 -613 3002 0 -2999 -3000 3001 -613 -3003 0 -2999 -3000 3001 -613 3004 0 c -1+1 --> 0 c ( b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ b^{1, 613}_0 ∧ p_613) -> (-b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ -b^{1, 614}_0) c in CNF: c -b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ -p_613 ∨ -b^{1, 614}_2 c -b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ -p_613 ∨ -b^{1, 614}_1 c -b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ -p_613 ∨ -b^{1, 614}_0 c in DIMACS: -2999 3000 -3001 -613 -3002 0 -2999 3000 -3001 -613 -3003 0 -2999 3000 -3001 -613 -3004 0 c 0+1 --> 1 c (-b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ -b^{1, 613}_0 ∧ p_613) -> (-b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ b^{1, 614}_0) c in CNF: c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ -p_613 ∨ -b^{1, 614}_2 c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ -p_613 ∨ -b^{1, 614}_1 c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ -p_613 ∨ b^{1, 614}_0 c in DIMACS: 2999 3000 3001 -613 -3002 0 2999 3000 3001 -613 -3003 0 2999 3000 3001 -613 3004 0 c 1+1 --> 2 c (-b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ b^{1, 613}_0 ∧ p_613) -> (-b^{1, 614}_2 ∧ b^{1, 614}_1 ∧ -b^{1, 614}_0) c in CNF: c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ -p_613 ∨ -b^{1, 614}_2 c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ -p_613 ∨ b^{1, 614}_1 c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ -p_613 ∨ -b^{1, 614}_0 c in DIMACS: 2999 3000 -3001 -613 -3002 0 2999 3000 -3001 -613 3003 0 2999 3000 -3001 -613 -3004 0 c 2+1 --> break c (-b^{1, 613}_2 ∧ b^{1, 613}_1 ∧ -b^{1, 613}_0 ∧ p_613) -> break c in CNF: c b^{1, 613}_2 ∨ -b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ -p_613 ∨ break c in DIMACS: 2999 -3000 3001 -613 1162 0 c 2-1 --> 1 c (-b^{1, 613}_2 ∧ b^{1, 613}_1 ∧ -b^{1, 613}_0 ∧ -p_613) -> (-b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ b^{1, 614}_0) c in CNF: c b^{1, 613}_2 ∨ -b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ p_613 ∨ -b^{1, 614}_2 c b^{1, 613}_2 ∨ -b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ p_613 ∨ -b^{1, 614}_1 c b^{1, 613}_2 ∨ -b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ p_613 ∨ b^{1, 614}_0 c in DIMACS: 2999 -3000 3001 613 -3002 0 2999 -3000 3001 613 -3003 0 2999 -3000 3001 613 3004 0 c 1-1 --> 0 c (-b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ b^{1, 613}_0 ∧ -p_613) -> (-b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ -b^{1, 614}_0) c in CNF: c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ p_613 ∨ -b^{1, 614}_2 c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ p_613 ∨ -b^{1, 614}_1 c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ p_613 ∨ -b^{1, 614}_0 c in DIMACS: 2999 3000 -3001 613 -3002 0 2999 3000 -3001 613 -3003 0 2999 3000 -3001 613 -3004 0 c 0-1 --> -1 c (-b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ -b^{1, 613}_0 ∧ -p_613) -> ( b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ b^{1, 614}_0) c in CNF: c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ p_613 ∨ b^{1, 614}_2 c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ p_613 ∨ -b^{1, 614}_1 c b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ p_613 ∨ b^{1, 614}_0 c in DIMACS: 2999 3000 3001 613 3002 0 2999 3000 3001 613 -3003 0 2999 3000 3001 613 3004 0 c -1-1 --> -2 c ( b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ b^{1, 613}_0 ∧ -p_613) -> ( b^{1, 614}_2 ∧ b^{1, 614}_1 ∧ -b^{1, 614}_0) c in CNF: c -b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ p_613 ∨ b^{1, 614}_2 c -b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ p_613 ∨ b^{1, 614}_1 c -b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ p_613 ∨ -b^{1, 614}_0 c in DIMACS: -2999 3000 -3001 613 3002 0 -2999 3000 -3001 613 3003 0 -2999 3000 -3001 613 -3004 0 c -2-1 --> break c ( b^{1, 613}_2 ∧ b^{1, 613}_1 ∧ -b^{1, 613}_0 ∧ -p_613) -> break c in CNF: c -b^{1, 613}_2 ∨ -b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ p_613 ∨ break c in DIMACS: -2999 -3000 3001 613 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 613}_2 ∧ -b^{1, 613}_1 ∧ -b^{1, 613}_0 ∧ true) c in CNF: c -b^{1, 613}_2 ∨ b^{1, 613}_1 ∨ b^{1, 613}_0 ∨ false c in DIMACS: -2999 3000 3001 0 c 3 does not represent an automaton state. c -(-b^{1, 613}_2 ∧ b^{1, 613}_1 ∧ b^{1, 613}_0 ∧ true) c in CNF: c b^{1, 613}_2 ∨ -b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ false c in DIMACS: 2999 -3000 -3001 0 c -3 does not represent an automaton state. c -( b^{1, 613}_2 ∧ b^{1, 613}_1 ∧ b^{1, 613}_0 ∧ true) c in CNF: c -b^{1, 613}_2 ∨ -b^{1, 613}_1 ∨ -b^{1, 613}_0 ∨ false c in DIMACS: -2999 -3000 -3001 0 c i = 614 c -2+1 --> -1 c ( b^{1, 614}_2 ∧ b^{1, 614}_1 ∧ -b^{1, 614}_0 ∧ p_614) -> ( b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ b^{1, 615}_0) c in CNF: c -b^{1, 614}_2 ∨ -b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ -p_614 ∨ b^{1, 615}_2 c -b^{1, 614}_2 ∨ -b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ -p_614 ∨ -b^{1, 615}_1 c -b^{1, 614}_2 ∨ -b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ -p_614 ∨ b^{1, 615}_0 c in DIMACS: -3002 -3003 3004 -614 3005 0 -3002 -3003 3004 -614 -3006 0 -3002 -3003 3004 -614 3007 0 c -1+1 --> 0 c ( b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ b^{1, 614}_0 ∧ p_614) -> (-b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ -b^{1, 615}_0) c in CNF: c -b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ -p_614 ∨ -b^{1, 615}_2 c -b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ -p_614 ∨ -b^{1, 615}_1 c -b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ -p_614 ∨ -b^{1, 615}_0 c in DIMACS: -3002 3003 -3004 -614 -3005 0 -3002 3003 -3004 -614 -3006 0 -3002 3003 -3004 -614 -3007 0 c 0+1 --> 1 c (-b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ -b^{1, 614}_0 ∧ p_614) -> (-b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ b^{1, 615}_0) c in CNF: c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ -p_614 ∨ -b^{1, 615}_2 c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ -p_614 ∨ -b^{1, 615}_1 c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ -p_614 ∨ b^{1, 615}_0 c in DIMACS: 3002 3003 3004 -614 -3005 0 3002 3003 3004 -614 -3006 0 3002 3003 3004 -614 3007 0 c 1+1 --> 2 c (-b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ b^{1, 614}_0 ∧ p_614) -> (-b^{1, 615}_2 ∧ b^{1, 615}_1 ∧ -b^{1, 615}_0) c in CNF: c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ -p_614 ∨ -b^{1, 615}_2 c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ -p_614 ∨ b^{1, 615}_1 c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ -p_614 ∨ -b^{1, 615}_0 c in DIMACS: 3002 3003 -3004 -614 -3005 0 3002 3003 -3004 -614 3006 0 3002 3003 -3004 -614 -3007 0 c 2+1 --> break c (-b^{1, 614}_2 ∧ b^{1, 614}_1 ∧ -b^{1, 614}_0 ∧ p_614) -> break c in CNF: c b^{1, 614}_2 ∨ -b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ -p_614 ∨ break c in DIMACS: 3002 -3003 3004 -614 1162 0 c 2-1 --> 1 c (-b^{1, 614}_2 ∧ b^{1, 614}_1 ∧ -b^{1, 614}_0 ∧ -p_614) -> (-b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ b^{1, 615}_0) c in CNF: c b^{1, 614}_2 ∨ -b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ p_614 ∨ -b^{1, 615}_2 c b^{1, 614}_2 ∨ -b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ p_614 ∨ -b^{1, 615}_1 c b^{1, 614}_2 ∨ -b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ p_614 ∨ b^{1, 615}_0 c in DIMACS: 3002 -3003 3004 614 -3005 0 3002 -3003 3004 614 -3006 0 3002 -3003 3004 614 3007 0 c 1-1 --> 0 c (-b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ b^{1, 614}_0 ∧ -p_614) -> (-b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ -b^{1, 615}_0) c in CNF: c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ p_614 ∨ -b^{1, 615}_2 c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ p_614 ∨ -b^{1, 615}_1 c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ p_614 ∨ -b^{1, 615}_0 c in DIMACS: 3002 3003 -3004 614 -3005 0 3002 3003 -3004 614 -3006 0 3002 3003 -3004 614 -3007 0 c 0-1 --> -1 c (-b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ -b^{1, 614}_0 ∧ -p_614) -> ( b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ b^{1, 615}_0) c in CNF: c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ p_614 ∨ b^{1, 615}_2 c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ p_614 ∨ -b^{1, 615}_1 c b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ p_614 ∨ b^{1, 615}_0 c in DIMACS: 3002 3003 3004 614 3005 0 3002 3003 3004 614 -3006 0 3002 3003 3004 614 3007 0 c -1-1 --> -2 c ( b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ b^{1, 614}_0 ∧ -p_614) -> ( b^{1, 615}_2 ∧ b^{1, 615}_1 ∧ -b^{1, 615}_0) c in CNF: c -b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ p_614 ∨ b^{1, 615}_2 c -b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ p_614 ∨ b^{1, 615}_1 c -b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ p_614 ∨ -b^{1, 615}_0 c in DIMACS: -3002 3003 -3004 614 3005 0 -3002 3003 -3004 614 3006 0 -3002 3003 -3004 614 -3007 0 c -2-1 --> break c ( b^{1, 614}_2 ∧ b^{1, 614}_1 ∧ -b^{1, 614}_0 ∧ -p_614) -> break c in CNF: c -b^{1, 614}_2 ∨ -b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ p_614 ∨ break c in DIMACS: -3002 -3003 3004 614 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 614}_2 ∧ -b^{1, 614}_1 ∧ -b^{1, 614}_0 ∧ true) c in CNF: c -b^{1, 614}_2 ∨ b^{1, 614}_1 ∨ b^{1, 614}_0 ∨ false c in DIMACS: -3002 3003 3004 0 c 3 does not represent an automaton state. c -(-b^{1, 614}_2 ∧ b^{1, 614}_1 ∧ b^{1, 614}_0 ∧ true) c in CNF: c b^{1, 614}_2 ∨ -b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ false c in DIMACS: 3002 -3003 -3004 0 c -3 does not represent an automaton state. c -( b^{1, 614}_2 ∧ b^{1, 614}_1 ∧ b^{1, 614}_0 ∧ true) c in CNF: c -b^{1, 614}_2 ∨ -b^{1, 614}_1 ∨ -b^{1, 614}_0 ∨ false c in DIMACS: -3002 -3003 -3004 0 c i = 615 c -2+1 --> -1 c ( b^{1, 615}_2 ∧ b^{1, 615}_1 ∧ -b^{1, 615}_0 ∧ p_615) -> ( b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ b^{1, 616}_0) c in CNF: c -b^{1, 615}_2 ∨ -b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ -p_615 ∨ b^{1, 616}_2 c -b^{1, 615}_2 ∨ -b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ -p_615 ∨ -b^{1, 616}_1 c -b^{1, 615}_2 ∨ -b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ -p_615 ∨ b^{1, 616}_0 c in DIMACS: -3005 -3006 3007 -615 3008 0 -3005 -3006 3007 -615 -3009 0 -3005 -3006 3007 -615 3010 0 c -1+1 --> 0 c ( b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ b^{1, 615}_0 ∧ p_615) -> (-b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ -b^{1, 616}_0) c in CNF: c -b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ -p_615 ∨ -b^{1, 616}_2 c -b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ -p_615 ∨ -b^{1, 616}_1 c -b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ -p_615 ∨ -b^{1, 616}_0 c in DIMACS: -3005 3006 -3007 -615 -3008 0 -3005 3006 -3007 -615 -3009 0 -3005 3006 -3007 -615 -3010 0 c 0+1 --> 1 c (-b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ -b^{1, 615}_0 ∧ p_615) -> (-b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ b^{1, 616}_0) c in CNF: c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ -p_615 ∨ -b^{1, 616}_2 c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ -p_615 ∨ -b^{1, 616}_1 c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ -p_615 ∨ b^{1, 616}_0 c in DIMACS: 3005 3006 3007 -615 -3008 0 3005 3006 3007 -615 -3009 0 3005 3006 3007 -615 3010 0 c 1+1 --> 2 c (-b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ b^{1, 615}_0 ∧ p_615) -> (-b^{1, 616}_2 ∧ b^{1, 616}_1 ∧ -b^{1, 616}_0) c in CNF: c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ -p_615 ∨ -b^{1, 616}_2 c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ -p_615 ∨ b^{1, 616}_1 c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ -p_615 ∨ -b^{1, 616}_0 c in DIMACS: 3005 3006 -3007 -615 -3008 0 3005 3006 -3007 -615 3009 0 3005 3006 -3007 -615 -3010 0 c 2+1 --> break c (-b^{1, 615}_2 ∧ b^{1, 615}_1 ∧ -b^{1, 615}_0 ∧ p_615) -> break c in CNF: c b^{1, 615}_2 ∨ -b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ -p_615 ∨ break c in DIMACS: 3005 -3006 3007 -615 1162 0 c 2-1 --> 1 c (-b^{1, 615}_2 ∧ b^{1, 615}_1 ∧ -b^{1, 615}_0 ∧ -p_615) -> (-b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ b^{1, 616}_0) c in CNF: c b^{1, 615}_2 ∨ -b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ p_615 ∨ -b^{1, 616}_2 c b^{1, 615}_2 ∨ -b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ p_615 ∨ -b^{1, 616}_1 c b^{1, 615}_2 ∨ -b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ p_615 ∨ b^{1, 616}_0 c in DIMACS: 3005 -3006 3007 615 -3008 0 3005 -3006 3007 615 -3009 0 3005 -3006 3007 615 3010 0 c 1-1 --> 0 c (-b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ b^{1, 615}_0 ∧ -p_615) -> (-b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ -b^{1, 616}_0) c in CNF: c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ p_615 ∨ -b^{1, 616}_2 c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ p_615 ∨ -b^{1, 616}_1 c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ p_615 ∨ -b^{1, 616}_0 c in DIMACS: 3005 3006 -3007 615 -3008 0 3005 3006 -3007 615 -3009 0 3005 3006 -3007 615 -3010 0 c 0-1 --> -1 c (-b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ -b^{1, 615}_0 ∧ -p_615) -> ( b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ b^{1, 616}_0) c in CNF: c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ p_615 ∨ b^{1, 616}_2 c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ p_615 ∨ -b^{1, 616}_1 c b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ p_615 ∨ b^{1, 616}_0 c in DIMACS: 3005 3006 3007 615 3008 0 3005 3006 3007 615 -3009 0 3005 3006 3007 615 3010 0 c -1-1 --> -2 c ( b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ b^{1, 615}_0 ∧ -p_615) -> ( b^{1, 616}_2 ∧ b^{1, 616}_1 ∧ -b^{1, 616}_0) c in CNF: c -b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ p_615 ∨ b^{1, 616}_2 c -b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ p_615 ∨ b^{1, 616}_1 c -b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ p_615 ∨ -b^{1, 616}_0 c in DIMACS: -3005 3006 -3007 615 3008 0 -3005 3006 -3007 615 3009 0 -3005 3006 -3007 615 -3010 0 c -2-1 --> break c ( b^{1, 615}_2 ∧ b^{1, 615}_1 ∧ -b^{1, 615}_0 ∧ -p_615) -> break c in CNF: c -b^{1, 615}_2 ∨ -b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ p_615 ∨ break c in DIMACS: -3005 -3006 3007 615 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 615}_2 ∧ -b^{1, 615}_1 ∧ -b^{1, 615}_0 ∧ true) c in CNF: c -b^{1, 615}_2 ∨ b^{1, 615}_1 ∨ b^{1, 615}_0 ∨ false c in DIMACS: -3005 3006 3007 0 c 3 does not represent an automaton state. c -(-b^{1, 615}_2 ∧ b^{1, 615}_1 ∧ b^{1, 615}_0 ∧ true) c in CNF: c b^{1, 615}_2 ∨ -b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ false c in DIMACS: 3005 -3006 -3007 0 c -3 does not represent an automaton state. c -( b^{1, 615}_2 ∧ b^{1, 615}_1 ∧ b^{1, 615}_0 ∧ true) c in CNF: c -b^{1, 615}_2 ∨ -b^{1, 615}_1 ∨ -b^{1, 615}_0 ∨ false c in DIMACS: -3005 -3006 -3007 0 c i = 616 c -2+1 --> -1 c ( b^{1, 616}_2 ∧ b^{1, 616}_1 ∧ -b^{1, 616}_0 ∧ p_616) -> ( b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ b^{1, 617}_0) c in CNF: c -b^{1, 616}_2 ∨ -b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ -p_616 ∨ b^{1, 617}_2 c -b^{1, 616}_2 ∨ -b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ -p_616 ∨ -b^{1, 617}_1 c -b^{1, 616}_2 ∨ -b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ -p_616 ∨ b^{1, 617}_0 c in DIMACS: -3008 -3009 3010 -616 3011 0 -3008 -3009 3010 -616 -3012 0 -3008 -3009 3010 -616 3013 0 c -1+1 --> 0 c ( b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ b^{1, 616}_0 ∧ p_616) -> (-b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ -b^{1, 617}_0) c in CNF: c -b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ -p_616 ∨ -b^{1, 617}_2 c -b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ -p_616 ∨ -b^{1, 617}_1 c -b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ -p_616 ∨ -b^{1, 617}_0 c in DIMACS: -3008 3009 -3010 -616 -3011 0 -3008 3009 -3010 -616 -3012 0 -3008 3009 -3010 -616 -3013 0 c 0+1 --> 1 c (-b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ -b^{1, 616}_0 ∧ p_616) -> (-b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ b^{1, 617}_0) c in CNF: c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ -p_616 ∨ -b^{1, 617}_2 c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ -p_616 ∨ -b^{1, 617}_1 c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ -p_616 ∨ b^{1, 617}_0 c in DIMACS: 3008 3009 3010 -616 -3011 0 3008 3009 3010 -616 -3012 0 3008 3009 3010 -616 3013 0 c 1+1 --> 2 c (-b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ b^{1, 616}_0 ∧ p_616) -> (-b^{1, 617}_2 ∧ b^{1, 617}_1 ∧ -b^{1, 617}_0) c in CNF: c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ -p_616 ∨ -b^{1, 617}_2 c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ -p_616 ∨ b^{1, 617}_1 c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ -p_616 ∨ -b^{1, 617}_0 c in DIMACS: 3008 3009 -3010 -616 -3011 0 3008 3009 -3010 -616 3012 0 3008 3009 -3010 -616 -3013 0 c 2+1 --> break c (-b^{1, 616}_2 ∧ b^{1, 616}_1 ∧ -b^{1, 616}_0 ∧ p_616) -> break c in CNF: c b^{1, 616}_2 ∨ -b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ -p_616 ∨ break c in DIMACS: 3008 -3009 3010 -616 1162 0 c 2-1 --> 1 c (-b^{1, 616}_2 ∧ b^{1, 616}_1 ∧ -b^{1, 616}_0 ∧ -p_616) -> (-b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ b^{1, 617}_0) c in CNF: c b^{1, 616}_2 ∨ -b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ p_616 ∨ -b^{1, 617}_2 c b^{1, 616}_2 ∨ -b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ p_616 ∨ -b^{1, 617}_1 c b^{1, 616}_2 ∨ -b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ p_616 ∨ b^{1, 617}_0 c in DIMACS: 3008 -3009 3010 616 -3011 0 3008 -3009 3010 616 -3012 0 3008 -3009 3010 616 3013 0 c 1-1 --> 0 c (-b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ b^{1, 616}_0 ∧ -p_616) -> (-b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ -b^{1, 617}_0) c in CNF: c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ p_616 ∨ -b^{1, 617}_2 c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ p_616 ∨ -b^{1, 617}_1 c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ p_616 ∨ -b^{1, 617}_0 c in DIMACS: 3008 3009 -3010 616 -3011 0 3008 3009 -3010 616 -3012 0 3008 3009 -3010 616 -3013 0 c 0-1 --> -1 c (-b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ -b^{1, 616}_0 ∧ -p_616) -> ( b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ b^{1, 617}_0) c in CNF: c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ p_616 ∨ b^{1, 617}_2 c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ p_616 ∨ -b^{1, 617}_1 c b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ p_616 ∨ b^{1, 617}_0 c in DIMACS: 3008 3009 3010 616 3011 0 3008 3009 3010 616 -3012 0 3008 3009 3010 616 3013 0 c -1-1 --> -2 c ( b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ b^{1, 616}_0 ∧ -p_616) -> ( b^{1, 617}_2 ∧ b^{1, 617}_1 ∧ -b^{1, 617}_0) c in CNF: c -b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ p_616 ∨ b^{1, 617}_2 c -b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ p_616 ∨ b^{1, 617}_1 c -b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ p_616 ∨ -b^{1, 617}_0 c in DIMACS: -3008 3009 -3010 616 3011 0 -3008 3009 -3010 616 3012 0 -3008 3009 -3010 616 -3013 0 c -2-1 --> break c ( b^{1, 616}_2 ∧ b^{1, 616}_1 ∧ -b^{1, 616}_0 ∧ -p_616) -> break c in CNF: c -b^{1, 616}_2 ∨ -b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ p_616 ∨ break c in DIMACS: -3008 -3009 3010 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 616}_2 ∧ -b^{1, 616}_1 ∧ -b^{1, 616}_0 ∧ true) c in CNF: c -b^{1, 616}_2 ∨ b^{1, 616}_1 ∨ b^{1, 616}_0 ∨ false c in DIMACS: -3008 3009 3010 0 c 3 does not represent an automaton state. c -(-b^{1, 616}_2 ∧ b^{1, 616}_1 ∧ b^{1, 616}_0 ∧ true) c in CNF: c b^{1, 616}_2 ∨ -b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ false c in DIMACS: 3008 -3009 -3010 0 c -3 does not represent an automaton state. c -( b^{1, 616}_2 ∧ b^{1, 616}_1 ∧ b^{1, 616}_0 ∧ true) c in CNF: c -b^{1, 616}_2 ∨ -b^{1, 616}_1 ∨ -b^{1, 616}_0 ∨ false c in DIMACS: -3008 -3009 -3010 0 c i = 617 c -2+1 --> -1 c ( b^{1, 617}_2 ∧ b^{1, 617}_1 ∧ -b^{1, 617}_0 ∧ p_617) -> ( b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ b^{1, 618}_0) c in CNF: c -b^{1, 617}_2 ∨ -b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ -p_617 ∨ b^{1, 618}_2 c -b^{1, 617}_2 ∨ -b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ -p_617 ∨ -b^{1, 618}_1 c -b^{1, 617}_2 ∨ -b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ -p_617 ∨ b^{1, 618}_0 c in DIMACS: -3011 -3012 3013 -617 3014 0 -3011 -3012 3013 -617 -3015 0 -3011 -3012 3013 -617 3016 0 c -1+1 --> 0 c ( b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ b^{1, 617}_0 ∧ p_617) -> (-b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ -b^{1, 618}_0) c in CNF: c -b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ -p_617 ∨ -b^{1, 618}_2 c -b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ -p_617 ∨ -b^{1, 618}_1 c -b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ -p_617 ∨ -b^{1, 618}_0 c in DIMACS: -3011 3012 -3013 -617 -3014 0 -3011 3012 -3013 -617 -3015 0 -3011 3012 -3013 -617 -3016 0 c 0+1 --> 1 c (-b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ -b^{1, 617}_0 ∧ p_617) -> (-b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ b^{1, 618}_0) c in CNF: c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ -p_617 ∨ -b^{1, 618}_2 c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ -p_617 ∨ -b^{1, 618}_1 c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ -p_617 ∨ b^{1, 618}_0 c in DIMACS: 3011 3012 3013 -617 -3014 0 3011 3012 3013 -617 -3015 0 3011 3012 3013 -617 3016 0 c 1+1 --> 2 c (-b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ b^{1, 617}_0 ∧ p_617) -> (-b^{1, 618}_2 ∧ b^{1, 618}_1 ∧ -b^{1, 618}_0) c in CNF: c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ -p_617 ∨ -b^{1, 618}_2 c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ -p_617 ∨ b^{1, 618}_1 c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ -p_617 ∨ -b^{1, 618}_0 c in DIMACS: 3011 3012 -3013 -617 -3014 0 3011 3012 -3013 -617 3015 0 3011 3012 -3013 -617 -3016 0 c 2+1 --> break c (-b^{1, 617}_2 ∧ b^{1, 617}_1 ∧ -b^{1, 617}_0 ∧ p_617) -> break c in CNF: c b^{1, 617}_2 ∨ -b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ -p_617 ∨ break c in DIMACS: 3011 -3012 3013 -617 1162 0 c 2-1 --> 1 c (-b^{1, 617}_2 ∧ b^{1, 617}_1 ∧ -b^{1, 617}_0 ∧ -p_617) -> (-b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ b^{1, 618}_0) c in CNF: c b^{1, 617}_2 ∨ -b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ p_617 ∨ -b^{1, 618}_2 c b^{1, 617}_2 ∨ -b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ p_617 ∨ -b^{1, 618}_1 c b^{1, 617}_2 ∨ -b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ p_617 ∨ b^{1, 618}_0 c in DIMACS: 3011 -3012 3013 617 -3014 0 3011 -3012 3013 617 -3015 0 3011 -3012 3013 617 3016 0 c 1-1 --> 0 c (-b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ b^{1, 617}_0 ∧ -p_617) -> (-b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ -b^{1, 618}_0) c in CNF: c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ p_617 ∨ -b^{1, 618}_2 c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ p_617 ∨ -b^{1, 618}_1 c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ p_617 ∨ -b^{1, 618}_0 c in DIMACS: 3011 3012 -3013 617 -3014 0 3011 3012 -3013 617 -3015 0 3011 3012 -3013 617 -3016 0 c 0-1 --> -1 c (-b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ -b^{1, 617}_0 ∧ -p_617) -> ( b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ b^{1, 618}_0) c in CNF: c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ p_617 ∨ b^{1, 618}_2 c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ p_617 ∨ -b^{1, 618}_1 c b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ p_617 ∨ b^{1, 618}_0 c in DIMACS: 3011 3012 3013 617 3014 0 3011 3012 3013 617 -3015 0 3011 3012 3013 617 3016 0 c -1-1 --> -2 c ( b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ b^{1, 617}_0 ∧ -p_617) -> ( b^{1, 618}_2 ∧ b^{1, 618}_1 ∧ -b^{1, 618}_0) c in CNF: c -b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ p_617 ∨ b^{1, 618}_2 c -b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ p_617 ∨ b^{1, 618}_1 c -b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ p_617 ∨ -b^{1, 618}_0 c in DIMACS: -3011 3012 -3013 617 3014 0 -3011 3012 -3013 617 3015 0 -3011 3012 -3013 617 -3016 0 c -2-1 --> break c ( b^{1, 617}_2 ∧ b^{1, 617}_1 ∧ -b^{1, 617}_0 ∧ -p_617) -> break c in CNF: c -b^{1, 617}_2 ∨ -b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ p_617 ∨ break c in DIMACS: -3011 -3012 3013 617 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 617}_2 ∧ -b^{1, 617}_1 ∧ -b^{1, 617}_0 ∧ true) c in CNF: c -b^{1, 617}_2 ∨ b^{1, 617}_1 ∨ b^{1, 617}_0 ∨ false c in DIMACS: -3011 3012 3013 0 c 3 does not represent an automaton state. c -(-b^{1, 617}_2 ∧ b^{1, 617}_1 ∧ b^{1, 617}_0 ∧ true) c in CNF: c b^{1, 617}_2 ∨ -b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ false c in DIMACS: 3011 -3012 -3013 0 c -3 does not represent an automaton state. c -( b^{1, 617}_2 ∧ b^{1, 617}_1 ∧ b^{1, 617}_0 ∧ true) c in CNF: c -b^{1, 617}_2 ∨ -b^{1, 617}_1 ∨ -b^{1, 617}_0 ∨ false c in DIMACS: -3011 -3012 -3013 0 c i = 618 c -2+1 --> -1 c ( b^{1, 618}_2 ∧ b^{1, 618}_1 ∧ -b^{1, 618}_0 ∧ p_618) -> ( b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ b^{1, 619}_0) c in CNF: c -b^{1, 618}_2 ∨ -b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ -p_618 ∨ b^{1, 619}_2 c -b^{1, 618}_2 ∨ -b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ -p_618 ∨ -b^{1, 619}_1 c -b^{1, 618}_2 ∨ -b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ -p_618 ∨ b^{1, 619}_0 c in DIMACS: -3014 -3015 3016 -618 3017 0 -3014 -3015 3016 -618 -3018 0 -3014 -3015 3016 -618 3019 0 c -1+1 --> 0 c ( b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ b^{1, 618}_0 ∧ p_618) -> (-b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ -b^{1, 619}_0) c in CNF: c -b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ -p_618 ∨ -b^{1, 619}_2 c -b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ -p_618 ∨ -b^{1, 619}_1 c -b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ -p_618 ∨ -b^{1, 619}_0 c in DIMACS: -3014 3015 -3016 -618 -3017 0 -3014 3015 -3016 -618 -3018 0 -3014 3015 -3016 -618 -3019 0 c 0+1 --> 1 c (-b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ -b^{1, 618}_0 ∧ p_618) -> (-b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ b^{1, 619}_0) c in CNF: c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ -p_618 ∨ -b^{1, 619}_2 c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ -p_618 ∨ -b^{1, 619}_1 c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ -p_618 ∨ b^{1, 619}_0 c in DIMACS: 3014 3015 3016 -618 -3017 0 3014 3015 3016 -618 -3018 0 3014 3015 3016 -618 3019 0 c 1+1 --> 2 c (-b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ b^{1, 618}_0 ∧ p_618) -> (-b^{1, 619}_2 ∧ b^{1, 619}_1 ∧ -b^{1, 619}_0) c in CNF: c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ -p_618 ∨ -b^{1, 619}_2 c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ -p_618 ∨ b^{1, 619}_1 c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ -p_618 ∨ -b^{1, 619}_0 c in DIMACS: 3014 3015 -3016 -618 -3017 0 3014 3015 -3016 -618 3018 0 3014 3015 -3016 -618 -3019 0 c 2+1 --> break c (-b^{1, 618}_2 ∧ b^{1, 618}_1 ∧ -b^{1, 618}_0 ∧ p_618) -> break c in CNF: c b^{1, 618}_2 ∨ -b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ -p_618 ∨ break c in DIMACS: 3014 -3015 3016 -618 1162 0 c 2-1 --> 1 c (-b^{1, 618}_2 ∧ b^{1, 618}_1 ∧ -b^{1, 618}_0 ∧ -p_618) -> (-b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ b^{1, 619}_0) c in CNF: c b^{1, 618}_2 ∨ -b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ p_618 ∨ -b^{1, 619}_2 c b^{1, 618}_2 ∨ -b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ p_618 ∨ -b^{1, 619}_1 c b^{1, 618}_2 ∨ -b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ p_618 ∨ b^{1, 619}_0 c in DIMACS: 3014 -3015 3016 618 -3017 0 3014 -3015 3016 618 -3018 0 3014 -3015 3016 618 3019 0 c 1-1 --> 0 c (-b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ b^{1, 618}_0 ∧ -p_618) -> (-b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ -b^{1, 619}_0) c in CNF: c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ p_618 ∨ -b^{1, 619}_2 c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ p_618 ∨ -b^{1, 619}_1 c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ p_618 ∨ -b^{1, 619}_0 c in DIMACS: 3014 3015 -3016 618 -3017 0 3014 3015 -3016 618 -3018 0 3014 3015 -3016 618 -3019 0 c 0-1 --> -1 c (-b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ -b^{1, 618}_0 ∧ -p_618) -> ( b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ b^{1, 619}_0) c in CNF: c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ p_618 ∨ b^{1, 619}_2 c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ p_618 ∨ -b^{1, 619}_1 c b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ p_618 ∨ b^{1, 619}_0 c in DIMACS: 3014 3015 3016 618 3017 0 3014 3015 3016 618 -3018 0 3014 3015 3016 618 3019 0 c -1-1 --> -2 c ( b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ b^{1, 618}_0 ∧ -p_618) -> ( b^{1, 619}_2 ∧ b^{1, 619}_1 ∧ -b^{1, 619}_0) c in CNF: c -b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ p_618 ∨ b^{1, 619}_2 c -b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ p_618 ∨ b^{1, 619}_1 c -b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ p_618 ∨ -b^{1, 619}_0 c in DIMACS: -3014 3015 -3016 618 3017 0 -3014 3015 -3016 618 3018 0 -3014 3015 -3016 618 -3019 0 c -2-1 --> break c ( b^{1, 618}_2 ∧ b^{1, 618}_1 ∧ -b^{1, 618}_0 ∧ -p_618) -> break c in CNF: c -b^{1, 618}_2 ∨ -b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ p_618 ∨ break c in DIMACS: -3014 -3015 3016 618 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 618}_2 ∧ -b^{1, 618}_1 ∧ -b^{1, 618}_0 ∧ true) c in CNF: c -b^{1, 618}_2 ∨ b^{1, 618}_1 ∨ b^{1, 618}_0 ∨ false c in DIMACS: -3014 3015 3016 0 c 3 does not represent an automaton state. c -(-b^{1, 618}_2 ∧ b^{1, 618}_1 ∧ b^{1, 618}_0 ∧ true) c in CNF: c b^{1, 618}_2 ∨ -b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ false c in DIMACS: 3014 -3015 -3016 0 c -3 does not represent an automaton state. c -( b^{1, 618}_2 ∧ b^{1, 618}_1 ∧ b^{1, 618}_0 ∧ true) c in CNF: c -b^{1, 618}_2 ∨ -b^{1, 618}_1 ∨ -b^{1, 618}_0 ∨ false c in DIMACS: -3014 -3015 -3016 0 c i = 619 c -2+1 --> -1 c ( b^{1, 619}_2 ∧ b^{1, 619}_1 ∧ -b^{1, 619}_0 ∧ p_619) -> ( b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ b^{1, 620}_0) c in CNF: c -b^{1, 619}_2 ∨ -b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ -p_619 ∨ b^{1, 620}_2 c -b^{1, 619}_2 ∨ -b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ -p_619 ∨ -b^{1, 620}_1 c -b^{1, 619}_2 ∨ -b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ -p_619 ∨ b^{1, 620}_0 c in DIMACS: -3017 -3018 3019 -619 3020 0 -3017 -3018 3019 -619 -3021 0 -3017 -3018 3019 -619 3022 0 c -1+1 --> 0 c ( b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ b^{1, 619}_0 ∧ p_619) -> (-b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ -b^{1, 620}_0) c in CNF: c -b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ -p_619 ∨ -b^{1, 620}_2 c -b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ -p_619 ∨ -b^{1, 620}_1 c -b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ -p_619 ∨ -b^{1, 620}_0 c in DIMACS: -3017 3018 -3019 -619 -3020 0 -3017 3018 -3019 -619 -3021 0 -3017 3018 -3019 -619 -3022 0 c 0+1 --> 1 c (-b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ -b^{1, 619}_0 ∧ p_619) -> (-b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ b^{1, 620}_0) c in CNF: c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ -p_619 ∨ -b^{1, 620}_2 c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ -p_619 ∨ -b^{1, 620}_1 c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ -p_619 ∨ b^{1, 620}_0 c in DIMACS: 3017 3018 3019 -619 -3020 0 3017 3018 3019 -619 -3021 0 3017 3018 3019 -619 3022 0 c 1+1 --> 2 c (-b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ b^{1, 619}_0 ∧ p_619) -> (-b^{1, 620}_2 ∧ b^{1, 620}_1 ∧ -b^{1, 620}_0) c in CNF: c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ -p_619 ∨ -b^{1, 620}_2 c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ -p_619 ∨ b^{1, 620}_1 c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ -p_619 ∨ -b^{1, 620}_0 c in DIMACS: 3017 3018 -3019 -619 -3020 0 3017 3018 -3019 -619 3021 0 3017 3018 -3019 -619 -3022 0 c 2+1 --> break c (-b^{1, 619}_2 ∧ b^{1, 619}_1 ∧ -b^{1, 619}_0 ∧ p_619) -> break c in CNF: c b^{1, 619}_2 ∨ -b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ -p_619 ∨ break c in DIMACS: 3017 -3018 3019 -619 1162 0 c 2-1 --> 1 c (-b^{1, 619}_2 ∧ b^{1, 619}_1 ∧ -b^{1, 619}_0 ∧ -p_619) -> (-b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ b^{1, 620}_0) c in CNF: c b^{1, 619}_2 ∨ -b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ p_619 ∨ -b^{1, 620}_2 c b^{1, 619}_2 ∨ -b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ p_619 ∨ -b^{1, 620}_1 c b^{1, 619}_2 ∨ -b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ p_619 ∨ b^{1, 620}_0 c in DIMACS: 3017 -3018 3019 619 -3020 0 3017 -3018 3019 619 -3021 0 3017 -3018 3019 619 3022 0 c 1-1 --> 0 c (-b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ b^{1, 619}_0 ∧ -p_619) -> (-b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ -b^{1, 620}_0) c in CNF: c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ p_619 ∨ -b^{1, 620}_2 c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ p_619 ∨ -b^{1, 620}_1 c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ p_619 ∨ -b^{1, 620}_0 c in DIMACS: 3017 3018 -3019 619 -3020 0 3017 3018 -3019 619 -3021 0 3017 3018 -3019 619 -3022 0 c 0-1 --> -1 c (-b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ -b^{1, 619}_0 ∧ -p_619) -> ( b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ b^{1, 620}_0) c in CNF: c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ p_619 ∨ b^{1, 620}_2 c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ p_619 ∨ -b^{1, 620}_1 c b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ p_619 ∨ b^{1, 620}_0 c in DIMACS: 3017 3018 3019 619 3020 0 3017 3018 3019 619 -3021 0 3017 3018 3019 619 3022 0 c -1-1 --> -2 c ( b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ b^{1, 619}_0 ∧ -p_619) -> ( b^{1, 620}_2 ∧ b^{1, 620}_1 ∧ -b^{1, 620}_0) c in CNF: c -b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ p_619 ∨ b^{1, 620}_2 c -b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ p_619 ∨ b^{1, 620}_1 c -b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ p_619 ∨ -b^{1, 620}_0 c in DIMACS: -3017 3018 -3019 619 3020 0 -3017 3018 -3019 619 3021 0 -3017 3018 -3019 619 -3022 0 c -2-1 --> break c ( b^{1, 619}_2 ∧ b^{1, 619}_1 ∧ -b^{1, 619}_0 ∧ -p_619) -> break c in CNF: c -b^{1, 619}_2 ∨ -b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ p_619 ∨ break c in DIMACS: -3017 -3018 3019 619 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 619}_2 ∧ -b^{1, 619}_1 ∧ -b^{1, 619}_0 ∧ true) c in CNF: c -b^{1, 619}_2 ∨ b^{1, 619}_1 ∨ b^{1, 619}_0 ∨ false c in DIMACS: -3017 3018 3019 0 c 3 does not represent an automaton state. c -(-b^{1, 619}_2 ∧ b^{1, 619}_1 ∧ b^{1, 619}_0 ∧ true) c in CNF: c b^{1, 619}_2 ∨ -b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ false c in DIMACS: 3017 -3018 -3019 0 c -3 does not represent an automaton state. c -( b^{1, 619}_2 ∧ b^{1, 619}_1 ∧ b^{1, 619}_0 ∧ true) c in CNF: c -b^{1, 619}_2 ∨ -b^{1, 619}_1 ∨ -b^{1, 619}_0 ∨ false c in DIMACS: -3017 -3018 -3019 0 c i = 620 c -2+1 --> -1 c ( b^{1, 620}_2 ∧ b^{1, 620}_1 ∧ -b^{1, 620}_0 ∧ p_620) -> ( b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ b^{1, 621}_0) c in CNF: c -b^{1, 620}_2 ∨ -b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ -p_620 ∨ b^{1, 621}_2 c -b^{1, 620}_2 ∨ -b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ -p_620 ∨ -b^{1, 621}_1 c -b^{1, 620}_2 ∨ -b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ -p_620 ∨ b^{1, 621}_0 c in DIMACS: -3020 -3021 3022 -620 3023 0 -3020 -3021 3022 -620 -3024 0 -3020 -3021 3022 -620 3025 0 c -1+1 --> 0 c ( b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ b^{1, 620}_0 ∧ p_620) -> (-b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ -b^{1, 621}_0) c in CNF: c -b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ -p_620 ∨ -b^{1, 621}_2 c -b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ -p_620 ∨ -b^{1, 621}_1 c -b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ -p_620 ∨ -b^{1, 621}_0 c in DIMACS: -3020 3021 -3022 -620 -3023 0 -3020 3021 -3022 -620 -3024 0 -3020 3021 -3022 -620 -3025 0 c 0+1 --> 1 c (-b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ -b^{1, 620}_0 ∧ p_620) -> (-b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ b^{1, 621}_0) c in CNF: c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ -p_620 ∨ -b^{1, 621}_2 c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ -p_620 ∨ -b^{1, 621}_1 c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ -p_620 ∨ b^{1, 621}_0 c in DIMACS: 3020 3021 3022 -620 -3023 0 3020 3021 3022 -620 -3024 0 3020 3021 3022 -620 3025 0 c 1+1 --> 2 c (-b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ b^{1, 620}_0 ∧ p_620) -> (-b^{1, 621}_2 ∧ b^{1, 621}_1 ∧ -b^{1, 621}_0) c in CNF: c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ -p_620 ∨ -b^{1, 621}_2 c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ -p_620 ∨ b^{1, 621}_1 c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ -p_620 ∨ -b^{1, 621}_0 c in DIMACS: 3020 3021 -3022 -620 -3023 0 3020 3021 -3022 -620 3024 0 3020 3021 -3022 -620 -3025 0 c 2+1 --> break c (-b^{1, 620}_2 ∧ b^{1, 620}_1 ∧ -b^{1, 620}_0 ∧ p_620) -> break c in CNF: c b^{1, 620}_2 ∨ -b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ -p_620 ∨ break c in DIMACS: 3020 -3021 3022 -620 1162 0 c 2-1 --> 1 c (-b^{1, 620}_2 ∧ b^{1, 620}_1 ∧ -b^{1, 620}_0 ∧ -p_620) -> (-b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ b^{1, 621}_0) c in CNF: c b^{1, 620}_2 ∨ -b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ p_620 ∨ -b^{1, 621}_2 c b^{1, 620}_2 ∨ -b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ p_620 ∨ -b^{1, 621}_1 c b^{1, 620}_2 ∨ -b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ p_620 ∨ b^{1, 621}_0 c in DIMACS: 3020 -3021 3022 620 -3023 0 3020 -3021 3022 620 -3024 0 3020 -3021 3022 620 3025 0 c 1-1 --> 0 c (-b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ b^{1, 620}_0 ∧ -p_620) -> (-b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ -b^{1, 621}_0) c in CNF: c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ p_620 ∨ -b^{1, 621}_2 c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ p_620 ∨ -b^{1, 621}_1 c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ p_620 ∨ -b^{1, 621}_0 c in DIMACS: 3020 3021 -3022 620 -3023 0 3020 3021 -3022 620 -3024 0 3020 3021 -3022 620 -3025 0 c 0-1 --> -1 c (-b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ -b^{1, 620}_0 ∧ -p_620) -> ( b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ b^{1, 621}_0) c in CNF: c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ p_620 ∨ b^{1, 621}_2 c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ p_620 ∨ -b^{1, 621}_1 c b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ p_620 ∨ b^{1, 621}_0 c in DIMACS: 3020 3021 3022 620 3023 0 3020 3021 3022 620 -3024 0 3020 3021 3022 620 3025 0 c -1-1 --> -2 c ( b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ b^{1, 620}_0 ∧ -p_620) -> ( b^{1, 621}_2 ∧ b^{1, 621}_1 ∧ -b^{1, 621}_0) c in CNF: c -b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ p_620 ∨ b^{1, 621}_2 c -b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ p_620 ∨ b^{1, 621}_1 c -b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ p_620 ∨ -b^{1, 621}_0 c in DIMACS: -3020 3021 -3022 620 3023 0 -3020 3021 -3022 620 3024 0 -3020 3021 -3022 620 -3025 0 c -2-1 --> break c ( b^{1, 620}_2 ∧ b^{1, 620}_1 ∧ -b^{1, 620}_0 ∧ -p_620) -> break c in CNF: c -b^{1, 620}_2 ∨ -b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ p_620 ∨ break c in DIMACS: -3020 -3021 3022 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 620}_2 ∧ -b^{1, 620}_1 ∧ -b^{1, 620}_0 ∧ true) c in CNF: c -b^{1, 620}_2 ∨ b^{1, 620}_1 ∨ b^{1, 620}_0 ∨ false c in DIMACS: -3020 3021 3022 0 c 3 does not represent an automaton state. c -(-b^{1, 620}_2 ∧ b^{1, 620}_1 ∧ b^{1, 620}_0 ∧ true) c in CNF: c b^{1, 620}_2 ∨ -b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ false c in DIMACS: 3020 -3021 -3022 0 c -3 does not represent an automaton state. c -( b^{1, 620}_2 ∧ b^{1, 620}_1 ∧ b^{1, 620}_0 ∧ true) c in CNF: c -b^{1, 620}_2 ∨ -b^{1, 620}_1 ∨ -b^{1, 620}_0 ∨ false c in DIMACS: -3020 -3021 -3022 0 c i = 621 c -2+1 --> -1 c ( b^{1, 621}_2 ∧ b^{1, 621}_1 ∧ -b^{1, 621}_0 ∧ p_621) -> ( b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ b^{1, 622}_0) c in CNF: c -b^{1, 621}_2 ∨ -b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ -p_621 ∨ b^{1, 622}_2 c -b^{1, 621}_2 ∨ -b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ -p_621 ∨ -b^{1, 622}_1 c -b^{1, 621}_2 ∨ -b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ -p_621 ∨ b^{1, 622}_0 c in DIMACS: -3023 -3024 3025 -621 3026 0 -3023 -3024 3025 -621 -3027 0 -3023 -3024 3025 -621 3028 0 c -1+1 --> 0 c ( b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ b^{1, 621}_0 ∧ p_621) -> (-b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ -b^{1, 622}_0) c in CNF: c -b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ -p_621 ∨ -b^{1, 622}_2 c -b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ -p_621 ∨ -b^{1, 622}_1 c -b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ -p_621 ∨ -b^{1, 622}_0 c in DIMACS: -3023 3024 -3025 -621 -3026 0 -3023 3024 -3025 -621 -3027 0 -3023 3024 -3025 -621 -3028 0 c 0+1 --> 1 c (-b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ -b^{1, 621}_0 ∧ p_621) -> (-b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ b^{1, 622}_0) c in CNF: c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ -p_621 ∨ -b^{1, 622}_2 c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ -p_621 ∨ -b^{1, 622}_1 c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ -p_621 ∨ b^{1, 622}_0 c in DIMACS: 3023 3024 3025 -621 -3026 0 3023 3024 3025 -621 -3027 0 3023 3024 3025 -621 3028 0 c 1+1 --> 2 c (-b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ b^{1, 621}_0 ∧ p_621) -> (-b^{1, 622}_2 ∧ b^{1, 622}_1 ∧ -b^{1, 622}_0) c in CNF: c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ -p_621 ∨ -b^{1, 622}_2 c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ -p_621 ∨ b^{1, 622}_1 c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ -p_621 ∨ -b^{1, 622}_0 c in DIMACS: 3023 3024 -3025 -621 -3026 0 3023 3024 -3025 -621 3027 0 3023 3024 -3025 -621 -3028 0 c 2+1 --> break c (-b^{1, 621}_2 ∧ b^{1, 621}_1 ∧ -b^{1, 621}_0 ∧ p_621) -> break c in CNF: c b^{1, 621}_2 ∨ -b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ -p_621 ∨ break c in DIMACS: 3023 -3024 3025 -621 1162 0 c 2-1 --> 1 c (-b^{1, 621}_2 ∧ b^{1, 621}_1 ∧ -b^{1, 621}_0 ∧ -p_621) -> (-b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ b^{1, 622}_0) c in CNF: c b^{1, 621}_2 ∨ -b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ p_621 ∨ -b^{1, 622}_2 c b^{1, 621}_2 ∨ -b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ p_621 ∨ -b^{1, 622}_1 c b^{1, 621}_2 ∨ -b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ p_621 ∨ b^{1, 622}_0 c in DIMACS: 3023 -3024 3025 621 -3026 0 3023 -3024 3025 621 -3027 0 3023 -3024 3025 621 3028 0 c 1-1 --> 0 c (-b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ b^{1, 621}_0 ∧ -p_621) -> (-b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ -b^{1, 622}_0) c in CNF: c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ p_621 ∨ -b^{1, 622}_2 c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ p_621 ∨ -b^{1, 622}_1 c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ p_621 ∨ -b^{1, 622}_0 c in DIMACS: 3023 3024 -3025 621 -3026 0 3023 3024 -3025 621 -3027 0 3023 3024 -3025 621 -3028 0 c 0-1 --> -1 c (-b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ -b^{1, 621}_0 ∧ -p_621) -> ( b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ b^{1, 622}_0) c in CNF: c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ p_621 ∨ b^{1, 622}_2 c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ p_621 ∨ -b^{1, 622}_1 c b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ p_621 ∨ b^{1, 622}_0 c in DIMACS: 3023 3024 3025 621 3026 0 3023 3024 3025 621 -3027 0 3023 3024 3025 621 3028 0 c -1-1 --> -2 c ( b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ b^{1, 621}_0 ∧ -p_621) -> ( b^{1, 622}_2 ∧ b^{1, 622}_1 ∧ -b^{1, 622}_0) c in CNF: c -b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ p_621 ∨ b^{1, 622}_2 c -b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ p_621 ∨ b^{1, 622}_1 c -b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ p_621 ∨ -b^{1, 622}_0 c in DIMACS: -3023 3024 -3025 621 3026 0 -3023 3024 -3025 621 3027 0 -3023 3024 -3025 621 -3028 0 c -2-1 --> break c ( b^{1, 621}_2 ∧ b^{1, 621}_1 ∧ -b^{1, 621}_0 ∧ -p_621) -> break c in CNF: c -b^{1, 621}_2 ∨ -b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ p_621 ∨ break c in DIMACS: -3023 -3024 3025 621 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 621}_2 ∧ -b^{1, 621}_1 ∧ -b^{1, 621}_0 ∧ true) c in CNF: c -b^{1, 621}_2 ∨ b^{1, 621}_1 ∨ b^{1, 621}_0 ∨ false c in DIMACS: -3023 3024 3025 0 c 3 does not represent an automaton state. c -(-b^{1, 621}_2 ∧ b^{1, 621}_1 ∧ b^{1, 621}_0 ∧ true) c in CNF: c b^{1, 621}_2 ∨ -b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ false c in DIMACS: 3023 -3024 -3025 0 c -3 does not represent an automaton state. c -( b^{1, 621}_2 ∧ b^{1, 621}_1 ∧ b^{1, 621}_0 ∧ true) c in CNF: c -b^{1, 621}_2 ∨ -b^{1, 621}_1 ∨ -b^{1, 621}_0 ∨ false c in DIMACS: -3023 -3024 -3025 0 c i = 622 c -2+1 --> -1 c ( b^{1, 622}_2 ∧ b^{1, 622}_1 ∧ -b^{1, 622}_0 ∧ p_622) -> ( b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ b^{1, 623}_0) c in CNF: c -b^{1, 622}_2 ∨ -b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ -p_622 ∨ b^{1, 623}_2 c -b^{1, 622}_2 ∨ -b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ -p_622 ∨ -b^{1, 623}_1 c -b^{1, 622}_2 ∨ -b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ -p_622 ∨ b^{1, 623}_0 c in DIMACS: -3026 -3027 3028 -622 3029 0 -3026 -3027 3028 -622 -3030 0 -3026 -3027 3028 -622 3031 0 c -1+1 --> 0 c ( b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ b^{1, 622}_0 ∧ p_622) -> (-b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ -b^{1, 623}_0) c in CNF: c -b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ -p_622 ∨ -b^{1, 623}_2 c -b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ -p_622 ∨ -b^{1, 623}_1 c -b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ -p_622 ∨ -b^{1, 623}_0 c in DIMACS: -3026 3027 -3028 -622 -3029 0 -3026 3027 -3028 -622 -3030 0 -3026 3027 -3028 -622 -3031 0 c 0+1 --> 1 c (-b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ -b^{1, 622}_0 ∧ p_622) -> (-b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ b^{1, 623}_0) c in CNF: c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ -p_622 ∨ -b^{1, 623}_2 c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ -p_622 ∨ -b^{1, 623}_1 c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ -p_622 ∨ b^{1, 623}_0 c in DIMACS: 3026 3027 3028 -622 -3029 0 3026 3027 3028 -622 -3030 0 3026 3027 3028 -622 3031 0 c 1+1 --> 2 c (-b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ b^{1, 622}_0 ∧ p_622) -> (-b^{1, 623}_2 ∧ b^{1, 623}_1 ∧ -b^{1, 623}_0) c in CNF: c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ -p_622 ∨ -b^{1, 623}_2 c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ -p_622 ∨ b^{1, 623}_1 c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ -p_622 ∨ -b^{1, 623}_0 c in DIMACS: 3026 3027 -3028 -622 -3029 0 3026 3027 -3028 -622 3030 0 3026 3027 -3028 -622 -3031 0 c 2+1 --> break c (-b^{1, 622}_2 ∧ b^{1, 622}_1 ∧ -b^{1, 622}_0 ∧ p_622) -> break c in CNF: c b^{1, 622}_2 ∨ -b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ -p_622 ∨ break c in DIMACS: 3026 -3027 3028 -622 1162 0 c 2-1 --> 1 c (-b^{1, 622}_2 ∧ b^{1, 622}_1 ∧ -b^{1, 622}_0 ∧ -p_622) -> (-b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ b^{1, 623}_0) c in CNF: c b^{1, 622}_2 ∨ -b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ p_622 ∨ -b^{1, 623}_2 c b^{1, 622}_2 ∨ -b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ p_622 ∨ -b^{1, 623}_1 c b^{1, 622}_2 ∨ -b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ p_622 ∨ b^{1, 623}_0 c in DIMACS: 3026 -3027 3028 622 -3029 0 3026 -3027 3028 622 -3030 0 3026 -3027 3028 622 3031 0 c 1-1 --> 0 c (-b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ b^{1, 622}_0 ∧ -p_622) -> (-b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ -b^{1, 623}_0) c in CNF: c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ p_622 ∨ -b^{1, 623}_2 c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ p_622 ∨ -b^{1, 623}_1 c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ p_622 ∨ -b^{1, 623}_0 c in DIMACS: 3026 3027 -3028 622 -3029 0 3026 3027 -3028 622 -3030 0 3026 3027 -3028 622 -3031 0 c 0-1 --> -1 c (-b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ -b^{1, 622}_0 ∧ -p_622) -> ( b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ b^{1, 623}_0) c in CNF: c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ p_622 ∨ b^{1, 623}_2 c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ p_622 ∨ -b^{1, 623}_1 c b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ p_622 ∨ b^{1, 623}_0 c in DIMACS: 3026 3027 3028 622 3029 0 3026 3027 3028 622 -3030 0 3026 3027 3028 622 3031 0 c -1-1 --> -2 c ( b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ b^{1, 622}_0 ∧ -p_622) -> ( b^{1, 623}_2 ∧ b^{1, 623}_1 ∧ -b^{1, 623}_0) c in CNF: c -b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ p_622 ∨ b^{1, 623}_2 c -b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ p_622 ∨ b^{1, 623}_1 c -b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ p_622 ∨ -b^{1, 623}_0 c in DIMACS: -3026 3027 -3028 622 3029 0 -3026 3027 -3028 622 3030 0 -3026 3027 -3028 622 -3031 0 c -2-1 --> break c ( b^{1, 622}_2 ∧ b^{1, 622}_1 ∧ -b^{1, 622}_0 ∧ -p_622) -> break c in CNF: c -b^{1, 622}_2 ∨ -b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ p_622 ∨ break c in DIMACS: -3026 -3027 3028 622 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 622}_2 ∧ -b^{1, 622}_1 ∧ -b^{1, 622}_0 ∧ true) c in CNF: c -b^{1, 622}_2 ∨ b^{1, 622}_1 ∨ b^{1, 622}_0 ∨ false c in DIMACS: -3026 3027 3028 0 c 3 does not represent an automaton state. c -(-b^{1, 622}_2 ∧ b^{1, 622}_1 ∧ b^{1, 622}_0 ∧ true) c in CNF: c b^{1, 622}_2 ∨ -b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ false c in DIMACS: 3026 -3027 -3028 0 c -3 does not represent an automaton state. c -( b^{1, 622}_2 ∧ b^{1, 622}_1 ∧ b^{1, 622}_0 ∧ true) c in CNF: c -b^{1, 622}_2 ∨ -b^{1, 622}_1 ∨ -b^{1, 622}_0 ∨ false c in DIMACS: -3026 -3027 -3028 0 c i = 623 c -2+1 --> -1 c ( b^{1, 623}_2 ∧ b^{1, 623}_1 ∧ -b^{1, 623}_0 ∧ p_623) -> ( b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ b^{1, 624}_0) c in CNF: c -b^{1, 623}_2 ∨ -b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ -p_623 ∨ b^{1, 624}_2 c -b^{1, 623}_2 ∨ -b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ -p_623 ∨ -b^{1, 624}_1 c -b^{1, 623}_2 ∨ -b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ -p_623 ∨ b^{1, 624}_0 c in DIMACS: -3029 -3030 3031 -623 3032 0 -3029 -3030 3031 -623 -3033 0 -3029 -3030 3031 -623 3034 0 c -1+1 --> 0 c ( b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ b^{1, 623}_0 ∧ p_623) -> (-b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ -b^{1, 624}_0) c in CNF: c -b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ -p_623 ∨ -b^{1, 624}_2 c -b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ -p_623 ∨ -b^{1, 624}_1 c -b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ -p_623 ∨ -b^{1, 624}_0 c in DIMACS: -3029 3030 -3031 -623 -3032 0 -3029 3030 -3031 -623 -3033 0 -3029 3030 -3031 -623 -3034 0 c 0+1 --> 1 c (-b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ -b^{1, 623}_0 ∧ p_623) -> (-b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ b^{1, 624}_0) c in CNF: c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ -p_623 ∨ -b^{1, 624}_2 c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ -p_623 ∨ -b^{1, 624}_1 c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ -p_623 ∨ b^{1, 624}_0 c in DIMACS: 3029 3030 3031 -623 -3032 0 3029 3030 3031 -623 -3033 0 3029 3030 3031 -623 3034 0 c 1+1 --> 2 c (-b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ b^{1, 623}_0 ∧ p_623) -> (-b^{1, 624}_2 ∧ b^{1, 624}_1 ∧ -b^{1, 624}_0) c in CNF: c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ -p_623 ∨ -b^{1, 624}_2 c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ -p_623 ∨ b^{1, 624}_1 c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ -p_623 ∨ -b^{1, 624}_0 c in DIMACS: 3029 3030 -3031 -623 -3032 0 3029 3030 -3031 -623 3033 0 3029 3030 -3031 -623 -3034 0 c 2+1 --> break c (-b^{1, 623}_2 ∧ b^{1, 623}_1 ∧ -b^{1, 623}_0 ∧ p_623) -> break c in CNF: c b^{1, 623}_2 ∨ -b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ -p_623 ∨ break c in DIMACS: 3029 -3030 3031 -623 1162 0 c 2-1 --> 1 c (-b^{1, 623}_2 ∧ b^{1, 623}_1 ∧ -b^{1, 623}_0 ∧ -p_623) -> (-b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ b^{1, 624}_0) c in CNF: c b^{1, 623}_2 ∨ -b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ p_623 ∨ -b^{1, 624}_2 c b^{1, 623}_2 ∨ -b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ p_623 ∨ -b^{1, 624}_1 c b^{1, 623}_2 ∨ -b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ p_623 ∨ b^{1, 624}_0 c in DIMACS: 3029 -3030 3031 623 -3032 0 3029 -3030 3031 623 -3033 0 3029 -3030 3031 623 3034 0 c 1-1 --> 0 c (-b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ b^{1, 623}_0 ∧ -p_623) -> (-b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ -b^{1, 624}_0) c in CNF: c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ p_623 ∨ -b^{1, 624}_2 c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ p_623 ∨ -b^{1, 624}_1 c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ p_623 ∨ -b^{1, 624}_0 c in DIMACS: 3029 3030 -3031 623 -3032 0 3029 3030 -3031 623 -3033 0 3029 3030 -3031 623 -3034 0 c 0-1 --> -1 c (-b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ -b^{1, 623}_0 ∧ -p_623) -> ( b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ b^{1, 624}_0) c in CNF: c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ p_623 ∨ b^{1, 624}_2 c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ p_623 ∨ -b^{1, 624}_1 c b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ p_623 ∨ b^{1, 624}_0 c in DIMACS: 3029 3030 3031 623 3032 0 3029 3030 3031 623 -3033 0 3029 3030 3031 623 3034 0 c -1-1 --> -2 c ( b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ b^{1, 623}_0 ∧ -p_623) -> ( b^{1, 624}_2 ∧ b^{1, 624}_1 ∧ -b^{1, 624}_0) c in CNF: c -b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ p_623 ∨ b^{1, 624}_2 c -b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ p_623 ∨ b^{1, 624}_1 c -b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ p_623 ∨ -b^{1, 624}_0 c in DIMACS: -3029 3030 -3031 623 3032 0 -3029 3030 -3031 623 3033 0 -3029 3030 -3031 623 -3034 0 c -2-1 --> break c ( b^{1, 623}_2 ∧ b^{1, 623}_1 ∧ -b^{1, 623}_0 ∧ -p_623) -> break c in CNF: c -b^{1, 623}_2 ∨ -b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ p_623 ∨ break c in DIMACS: -3029 -3030 3031 623 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 623}_2 ∧ -b^{1, 623}_1 ∧ -b^{1, 623}_0 ∧ true) c in CNF: c -b^{1, 623}_2 ∨ b^{1, 623}_1 ∨ b^{1, 623}_0 ∨ false c in DIMACS: -3029 3030 3031 0 c 3 does not represent an automaton state. c -(-b^{1, 623}_2 ∧ b^{1, 623}_1 ∧ b^{1, 623}_0 ∧ true) c in CNF: c b^{1, 623}_2 ∨ -b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ false c in DIMACS: 3029 -3030 -3031 0 c -3 does not represent an automaton state. c -( b^{1, 623}_2 ∧ b^{1, 623}_1 ∧ b^{1, 623}_0 ∧ true) c in CNF: c -b^{1, 623}_2 ∨ -b^{1, 623}_1 ∨ -b^{1, 623}_0 ∨ false c in DIMACS: -3029 -3030 -3031 0 c i = 624 c -2+1 --> -1 c ( b^{1, 624}_2 ∧ b^{1, 624}_1 ∧ -b^{1, 624}_0 ∧ p_624) -> ( b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ b^{1, 625}_0) c in CNF: c -b^{1, 624}_2 ∨ -b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ -p_624 ∨ b^{1, 625}_2 c -b^{1, 624}_2 ∨ -b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ -p_624 ∨ -b^{1, 625}_1 c -b^{1, 624}_2 ∨ -b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ -p_624 ∨ b^{1, 625}_0 c in DIMACS: -3032 -3033 3034 -624 3035 0 -3032 -3033 3034 -624 -3036 0 -3032 -3033 3034 -624 3037 0 c -1+1 --> 0 c ( b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ b^{1, 624}_0 ∧ p_624) -> (-b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ -b^{1, 625}_0) c in CNF: c -b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ -p_624 ∨ -b^{1, 625}_2 c -b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ -p_624 ∨ -b^{1, 625}_1 c -b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ -p_624 ∨ -b^{1, 625}_0 c in DIMACS: -3032 3033 -3034 -624 -3035 0 -3032 3033 -3034 -624 -3036 0 -3032 3033 -3034 -624 -3037 0 c 0+1 --> 1 c (-b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ -b^{1, 624}_0 ∧ p_624) -> (-b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ b^{1, 625}_0) c in CNF: c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ -p_624 ∨ -b^{1, 625}_2 c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ -p_624 ∨ -b^{1, 625}_1 c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ -p_624 ∨ b^{1, 625}_0 c in DIMACS: 3032 3033 3034 -624 -3035 0 3032 3033 3034 -624 -3036 0 3032 3033 3034 -624 3037 0 c 1+1 --> 2 c (-b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ b^{1, 624}_0 ∧ p_624) -> (-b^{1, 625}_2 ∧ b^{1, 625}_1 ∧ -b^{1, 625}_0) c in CNF: c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ -p_624 ∨ -b^{1, 625}_2 c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ -p_624 ∨ b^{1, 625}_1 c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ -p_624 ∨ -b^{1, 625}_0 c in DIMACS: 3032 3033 -3034 -624 -3035 0 3032 3033 -3034 -624 3036 0 3032 3033 -3034 -624 -3037 0 c 2+1 --> break c (-b^{1, 624}_2 ∧ b^{1, 624}_1 ∧ -b^{1, 624}_0 ∧ p_624) -> break c in CNF: c b^{1, 624}_2 ∨ -b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ -p_624 ∨ break c in DIMACS: 3032 -3033 3034 -624 1162 0 c 2-1 --> 1 c (-b^{1, 624}_2 ∧ b^{1, 624}_1 ∧ -b^{1, 624}_0 ∧ -p_624) -> (-b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ b^{1, 625}_0) c in CNF: c b^{1, 624}_2 ∨ -b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ p_624 ∨ -b^{1, 625}_2 c b^{1, 624}_2 ∨ -b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ p_624 ∨ -b^{1, 625}_1 c b^{1, 624}_2 ∨ -b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ p_624 ∨ b^{1, 625}_0 c in DIMACS: 3032 -3033 3034 624 -3035 0 3032 -3033 3034 624 -3036 0 3032 -3033 3034 624 3037 0 c 1-1 --> 0 c (-b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ b^{1, 624}_0 ∧ -p_624) -> (-b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ -b^{1, 625}_0) c in CNF: c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ p_624 ∨ -b^{1, 625}_2 c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ p_624 ∨ -b^{1, 625}_1 c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ p_624 ∨ -b^{1, 625}_0 c in DIMACS: 3032 3033 -3034 624 -3035 0 3032 3033 -3034 624 -3036 0 3032 3033 -3034 624 -3037 0 c 0-1 --> -1 c (-b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ -b^{1, 624}_0 ∧ -p_624) -> ( b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ b^{1, 625}_0) c in CNF: c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ p_624 ∨ b^{1, 625}_2 c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ p_624 ∨ -b^{1, 625}_1 c b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ p_624 ∨ b^{1, 625}_0 c in DIMACS: 3032 3033 3034 624 3035 0 3032 3033 3034 624 -3036 0 3032 3033 3034 624 3037 0 c -1-1 --> -2 c ( b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ b^{1, 624}_0 ∧ -p_624) -> ( b^{1, 625}_2 ∧ b^{1, 625}_1 ∧ -b^{1, 625}_0) c in CNF: c -b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ p_624 ∨ b^{1, 625}_2 c -b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ p_624 ∨ b^{1, 625}_1 c -b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ p_624 ∨ -b^{1, 625}_0 c in DIMACS: -3032 3033 -3034 624 3035 0 -3032 3033 -3034 624 3036 0 -3032 3033 -3034 624 -3037 0 c -2-1 --> break c ( b^{1, 624}_2 ∧ b^{1, 624}_1 ∧ -b^{1, 624}_0 ∧ -p_624) -> break c in CNF: c -b^{1, 624}_2 ∨ -b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ p_624 ∨ break c in DIMACS: -3032 -3033 3034 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 624}_2 ∧ -b^{1, 624}_1 ∧ -b^{1, 624}_0 ∧ true) c in CNF: c -b^{1, 624}_2 ∨ b^{1, 624}_1 ∨ b^{1, 624}_0 ∨ false c in DIMACS: -3032 3033 3034 0 c 3 does not represent an automaton state. c -(-b^{1, 624}_2 ∧ b^{1, 624}_1 ∧ b^{1, 624}_0 ∧ true) c in CNF: c b^{1, 624}_2 ∨ -b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ false c in DIMACS: 3032 -3033 -3034 0 c -3 does not represent an automaton state. c -( b^{1, 624}_2 ∧ b^{1, 624}_1 ∧ b^{1, 624}_0 ∧ true) c in CNF: c -b^{1, 624}_2 ∨ -b^{1, 624}_1 ∨ -b^{1, 624}_0 ∨ false c in DIMACS: -3032 -3033 -3034 0 c i = 625 c -2+1 --> -1 c ( b^{1, 625}_2 ∧ b^{1, 625}_1 ∧ -b^{1, 625}_0 ∧ p_625) -> ( b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ b^{1, 626}_0) c in CNF: c -b^{1, 625}_2 ∨ -b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ -p_625 ∨ b^{1, 626}_2 c -b^{1, 625}_2 ∨ -b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ -p_625 ∨ -b^{1, 626}_1 c -b^{1, 625}_2 ∨ -b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ -p_625 ∨ b^{1, 626}_0 c in DIMACS: -3035 -3036 3037 -625 3038 0 -3035 -3036 3037 -625 -3039 0 -3035 -3036 3037 -625 3040 0 c -1+1 --> 0 c ( b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ b^{1, 625}_0 ∧ p_625) -> (-b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ -b^{1, 626}_0) c in CNF: c -b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ -p_625 ∨ -b^{1, 626}_2 c -b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ -p_625 ∨ -b^{1, 626}_1 c -b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ -p_625 ∨ -b^{1, 626}_0 c in DIMACS: -3035 3036 -3037 -625 -3038 0 -3035 3036 -3037 -625 -3039 0 -3035 3036 -3037 -625 -3040 0 c 0+1 --> 1 c (-b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ -b^{1, 625}_0 ∧ p_625) -> (-b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ b^{1, 626}_0) c in CNF: c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ -p_625 ∨ -b^{1, 626}_2 c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ -p_625 ∨ -b^{1, 626}_1 c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ -p_625 ∨ b^{1, 626}_0 c in DIMACS: 3035 3036 3037 -625 -3038 0 3035 3036 3037 -625 -3039 0 3035 3036 3037 -625 3040 0 c 1+1 --> 2 c (-b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ b^{1, 625}_0 ∧ p_625) -> (-b^{1, 626}_2 ∧ b^{1, 626}_1 ∧ -b^{1, 626}_0) c in CNF: c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ -p_625 ∨ -b^{1, 626}_2 c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ -p_625 ∨ b^{1, 626}_1 c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ -p_625 ∨ -b^{1, 626}_0 c in DIMACS: 3035 3036 -3037 -625 -3038 0 3035 3036 -3037 -625 3039 0 3035 3036 -3037 -625 -3040 0 c 2+1 --> break c (-b^{1, 625}_2 ∧ b^{1, 625}_1 ∧ -b^{1, 625}_0 ∧ p_625) -> break c in CNF: c b^{1, 625}_2 ∨ -b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ -p_625 ∨ break c in DIMACS: 3035 -3036 3037 -625 1162 0 c 2-1 --> 1 c (-b^{1, 625}_2 ∧ b^{1, 625}_1 ∧ -b^{1, 625}_0 ∧ -p_625) -> (-b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ b^{1, 626}_0) c in CNF: c b^{1, 625}_2 ∨ -b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ p_625 ∨ -b^{1, 626}_2 c b^{1, 625}_2 ∨ -b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ p_625 ∨ -b^{1, 626}_1 c b^{1, 625}_2 ∨ -b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ p_625 ∨ b^{1, 626}_0 c in DIMACS: 3035 -3036 3037 625 -3038 0 3035 -3036 3037 625 -3039 0 3035 -3036 3037 625 3040 0 c 1-1 --> 0 c (-b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ b^{1, 625}_0 ∧ -p_625) -> (-b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ -b^{1, 626}_0) c in CNF: c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ p_625 ∨ -b^{1, 626}_2 c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ p_625 ∨ -b^{1, 626}_1 c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ p_625 ∨ -b^{1, 626}_0 c in DIMACS: 3035 3036 -3037 625 -3038 0 3035 3036 -3037 625 -3039 0 3035 3036 -3037 625 -3040 0 c 0-1 --> -1 c (-b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ -b^{1, 625}_0 ∧ -p_625) -> ( b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ b^{1, 626}_0) c in CNF: c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ p_625 ∨ b^{1, 626}_2 c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ p_625 ∨ -b^{1, 626}_1 c b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ p_625 ∨ b^{1, 626}_0 c in DIMACS: 3035 3036 3037 625 3038 0 3035 3036 3037 625 -3039 0 3035 3036 3037 625 3040 0 c -1-1 --> -2 c ( b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ b^{1, 625}_0 ∧ -p_625) -> ( b^{1, 626}_2 ∧ b^{1, 626}_1 ∧ -b^{1, 626}_0) c in CNF: c -b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ p_625 ∨ b^{1, 626}_2 c -b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ p_625 ∨ b^{1, 626}_1 c -b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ p_625 ∨ -b^{1, 626}_0 c in DIMACS: -3035 3036 -3037 625 3038 0 -3035 3036 -3037 625 3039 0 -3035 3036 -3037 625 -3040 0 c -2-1 --> break c ( b^{1, 625}_2 ∧ b^{1, 625}_1 ∧ -b^{1, 625}_0 ∧ -p_625) -> break c in CNF: c -b^{1, 625}_2 ∨ -b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ p_625 ∨ break c in DIMACS: -3035 -3036 3037 625 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 625}_2 ∧ -b^{1, 625}_1 ∧ -b^{1, 625}_0 ∧ true) c in CNF: c -b^{1, 625}_2 ∨ b^{1, 625}_1 ∨ b^{1, 625}_0 ∨ false c in DIMACS: -3035 3036 3037 0 c 3 does not represent an automaton state. c -(-b^{1, 625}_2 ∧ b^{1, 625}_1 ∧ b^{1, 625}_0 ∧ true) c in CNF: c b^{1, 625}_2 ∨ -b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ false c in DIMACS: 3035 -3036 -3037 0 c -3 does not represent an automaton state. c -( b^{1, 625}_2 ∧ b^{1, 625}_1 ∧ b^{1, 625}_0 ∧ true) c in CNF: c -b^{1, 625}_2 ∨ -b^{1, 625}_1 ∨ -b^{1, 625}_0 ∨ false c in DIMACS: -3035 -3036 -3037 0 c i = 626 c -2+1 --> -1 c ( b^{1, 626}_2 ∧ b^{1, 626}_1 ∧ -b^{1, 626}_0 ∧ p_626) -> ( b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ b^{1, 627}_0) c in CNF: c -b^{1, 626}_2 ∨ -b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ -p_626 ∨ b^{1, 627}_2 c -b^{1, 626}_2 ∨ -b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ -p_626 ∨ -b^{1, 627}_1 c -b^{1, 626}_2 ∨ -b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ -p_626 ∨ b^{1, 627}_0 c in DIMACS: -3038 -3039 3040 -626 3041 0 -3038 -3039 3040 -626 -3042 0 -3038 -3039 3040 -626 3043 0 c -1+1 --> 0 c ( b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ b^{1, 626}_0 ∧ p_626) -> (-b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ -b^{1, 627}_0) c in CNF: c -b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ -p_626 ∨ -b^{1, 627}_2 c -b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ -p_626 ∨ -b^{1, 627}_1 c -b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ -p_626 ∨ -b^{1, 627}_0 c in DIMACS: -3038 3039 -3040 -626 -3041 0 -3038 3039 -3040 -626 -3042 0 -3038 3039 -3040 -626 -3043 0 c 0+1 --> 1 c (-b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ -b^{1, 626}_0 ∧ p_626) -> (-b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ b^{1, 627}_0) c in CNF: c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ -p_626 ∨ -b^{1, 627}_2 c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ -p_626 ∨ -b^{1, 627}_1 c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ -p_626 ∨ b^{1, 627}_0 c in DIMACS: 3038 3039 3040 -626 -3041 0 3038 3039 3040 -626 -3042 0 3038 3039 3040 -626 3043 0 c 1+1 --> 2 c (-b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ b^{1, 626}_0 ∧ p_626) -> (-b^{1, 627}_2 ∧ b^{1, 627}_1 ∧ -b^{1, 627}_0) c in CNF: c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ -p_626 ∨ -b^{1, 627}_2 c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ -p_626 ∨ b^{1, 627}_1 c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ -p_626 ∨ -b^{1, 627}_0 c in DIMACS: 3038 3039 -3040 -626 -3041 0 3038 3039 -3040 -626 3042 0 3038 3039 -3040 -626 -3043 0 c 2+1 --> break c (-b^{1, 626}_2 ∧ b^{1, 626}_1 ∧ -b^{1, 626}_0 ∧ p_626) -> break c in CNF: c b^{1, 626}_2 ∨ -b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ -p_626 ∨ break c in DIMACS: 3038 -3039 3040 -626 1162 0 c 2-1 --> 1 c (-b^{1, 626}_2 ∧ b^{1, 626}_1 ∧ -b^{1, 626}_0 ∧ -p_626) -> (-b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ b^{1, 627}_0) c in CNF: c b^{1, 626}_2 ∨ -b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ p_626 ∨ -b^{1, 627}_2 c b^{1, 626}_2 ∨ -b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ p_626 ∨ -b^{1, 627}_1 c b^{1, 626}_2 ∨ -b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ p_626 ∨ b^{1, 627}_0 c in DIMACS: 3038 -3039 3040 626 -3041 0 3038 -3039 3040 626 -3042 0 3038 -3039 3040 626 3043 0 c 1-1 --> 0 c (-b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ b^{1, 626}_0 ∧ -p_626) -> (-b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ -b^{1, 627}_0) c in CNF: c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ p_626 ∨ -b^{1, 627}_2 c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ p_626 ∨ -b^{1, 627}_1 c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ p_626 ∨ -b^{1, 627}_0 c in DIMACS: 3038 3039 -3040 626 -3041 0 3038 3039 -3040 626 -3042 0 3038 3039 -3040 626 -3043 0 c 0-1 --> -1 c (-b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ -b^{1, 626}_0 ∧ -p_626) -> ( b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ b^{1, 627}_0) c in CNF: c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ p_626 ∨ b^{1, 627}_2 c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ p_626 ∨ -b^{1, 627}_1 c b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ p_626 ∨ b^{1, 627}_0 c in DIMACS: 3038 3039 3040 626 3041 0 3038 3039 3040 626 -3042 0 3038 3039 3040 626 3043 0 c -1-1 --> -2 c ( b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ b^{1, 626}_0 ∧ -p_626) -> ( b^{1, 627}_2 ∧ b^{1, 627}_1 ∧ -b^{1, 627}_0) c in CNF: c -b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ p_626 ∨ b^{1, 627}_2 c -b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ p_626 ∨ b^{1, 627}_1 c -b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ p_626 ∨ -b^{1, 627}_0 c in DIMACS: -3038 3039 -3040 626 3041 0 -3038 3039 -3040 626 3042 0 -3038 3039 -3040 626 -3043 0 c -2-1 --> break c ( b^{1, 626}_2 ∧ b^{1, 626}_1 ∧ -b^{1, 626}_0 ∧ -p_626) -> break c in CNF: c -b^{1, 626}_2 ∨ -b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ p_626 ∨ break c in DIMACS: -3038 -3039 3040 626 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 626}_2 ∧ -b^{1, 626}_1 ∧ -b^{1, 626}_0 ∧ true) c in CNF: c -b^{1, 626}_2 ∨ b^{1, 626}_1 ∨ b^{1, 626}_0 ∨ false c in DIMACS: -3038 3039 3040 0 c 3 does not represent an automaton state. c -(-b^{1, 626}_2 ∧ b^{1, 626}_1 ∧ b^{1, 626}_0 ∧ true) c in CNF: c b^{1, 626}_2 ∨ -b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ false c in DIMACS: 3038 -3039 -3040 0 c -3 does not represent an automaton state. c -( b^{1, 626}_2 ∧ b^{1, 626}_1 ∧ b^{1, 626}_0 ∧ true) c in CNF: c -b^{1, 626}_2 ∨ -b^{1, 626}_1 ∨ -b^{1, 626}_0 ∨ false c in DIMACS: -3038 -3039 -3040 0 c i = 627 c -2+1 --> -1 c ( b^{1, 627}_2 ∧ b^{1, 627}_1 ∧ -b^{1, 627}_0 ∧ p_627) -> ( b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ b^{1, 628}_0) c in CNF: c -b^{1, 627}_2 ∨ -b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ -p_627 ∨ b^{1, 628}_2 c -b^{1, 627}_2 ∨ -b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ -p_627 ∨ -b^{1, 628}_1 c -b^{1, 627}_2 ∨ -b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ -p_627 ∨ b^{1, 628}_0 c in DIMACS: -3041 -3042 3043 -627 3044 0 -3041 -3042 3043 -627 -3045 0 -3041 -3042 3043 -627 3046 0 c -1+1 --> 0 c ( b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ b^{1, 627}_0 ∧ p_627) -> (-b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ -b^{1, 628}_0) c in CNF: c -b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ -p_627 ∨ -b^{1, 628}_2 c -b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ -p_627 ∨ -b^{1, 628}_1 c -b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ -p_627 ∨ -b^{1, 628}_0 c in DIMACS: -3041 3042 -3043 -627 -3044 0 -3041 3042 -3043 -627 -3045 0 -3041 3042 -3043 -627 -3046 0 c 0+1 --> 1 c (-b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ -b^{1, 627}_0 ∧ p_627) -> (-b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ b^{1, 628}_0) c in CNF: c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ -p_627 ∨ -b^{1, 628}_2 c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ -p_627 ∨ -b^{1, 628}_1 c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ -p_627 ∨ b^{1, 628}_0 c in DIMACS: 3041 3042 3043 -627 -3044 0 3041 3042 3043 -627 -3045 0 3041 3042 3043 -627 3046 0 c 1+1 --> 2 c (-b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ b^{1, 627}_0 ∧ p_627) -> (-b^{1, 628}_2 ∧ b^{1, 628}_1 ∧ -b^{1, 628}_0) c in CNF: c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ -p_627 ∨ -b^{1, 628}_2 c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ -p_627 ∨ b^{1, 628}_1 c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ -p_627 ∨ -b^{1, 628}_0 c in DIMACS: 3041 3042 -3043 -627 -3044 0 3041 3042 -3043 -627 3045 0 3041 3042 -3043 -627 -3046 0 c 2+1 --> break c (-b^{1, 627}_2 ∧ b^{1, 627}_1 ∧ -b^{1, 627}_0 ∧ p_627) -> break c in CNF: c b^{1, 627}_2 ∨ -b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ -p_627 ∨ break c in DIMACS: 3041 -3042 3043 -627 1162 0 c 2-1 --> 1 c (-b^{1, 627}_2 ∧ b^{1, 627}_1 ∧ -b^{1, 627}_0 ∧ -p_627) -> (-b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ b^{1, 628}_0) c in CNF: c b^{1, 627}_2 ∨ -b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ p_627 ∨ -b^{1, 628}_2 c b^{1, 627}_2 ∨ -b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ p_627 ∨ -b^{1, 628}_1 c b^{1, 627}_2 ∨ -b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ p_627 ∨ b^{1, 628}_0 c in DIMACS: 3041 -3042 3043 627 -3044 0 3041 -3042 3043 627 -3045 0 3041 -3042 3043 627 3046 0 c 1-1 --> 0 c (-b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ b^{1, 627}_0 ∧ -p_627) -> (-b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ -b^{1, 628}_0) c in CNF: c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ p_627 ∨ -b^{1, 628}_2 c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ p_627 ∨ -b^{1, 628}_1 c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ p_627 ∨ -b^{1, 628}_0 c in DIMACS: 3041 3042 -3043 627 -3044 0 3041 3042 -3043 627 -3045 0 3041 3042 -3043 627 -3046 0 c 0-1 --> -1 c (-b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ -b^{1, 627}_0 ∧ -p_627) -> ( b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ b^{1, 628}_0) c in CNF: c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ p_627 ∨ b^{1, 628}_2 c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ p_627 ∨ -b^{1, 628}_1 c b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ p_627 ∨ b^{1, 628}_0 c in DIMACS: 3041 3042 3043 627 3044 0 3041 3042 3043 627 -3045 0 3041 3042 3043 627 3046 0 c -1-1 --> -2 c ( b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ b^{1, 627}_0 ∧ -p_627) -> ( b^{1, 628}_2 ∧ b^{1, 628}_1 ∧ -b^{1, 628}_0) c in CNF: c -b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ p_627 ∨ b^{1, 628}_2 c -b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ p_627 ∨ b^{1, 628}_1 c -b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ p_627 ∨ -b^{1, 628}_0 c in DIMACS: -3041 3042 -3043 627 3044 0 -3041 3042 -3043 627 3045 0 -3041 3042 -3043 627 -3046 0 c -2-1 --> break c ( b^{1, 627}_2 ∧ b^{1, 627}_1 ∧ -b^{1, 627}_0 ∧ -p_627) -> break c in CNF: c -b^{1, 627}_2 ∨ -b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ p_627 ∨ break c in DIMACS: -3041 -3042 3043 627 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 627}_2 ∧ -b^{1, 627}_1 ∧ -b^{1, 627}_0 ∧ true) c in CNF: c -b^{1, 627}_2 ∨ b^{1, 627}_1 ∨ b^{1, 627}_0 ∨ false c in DIMACS: -3041 3042 3043 0 c 3 does not represent an automaton state. c -(-b^{1, 627}_2 ∧ b^{1, 627}_1 ∧ b^{1, 627}_0 ∧ true) c in CNF: c b^{1, 627}_2 ∨ -b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ false c in DIMACS: 3041 -3042 -3043 0 c -3 does not represent an automaton state. c -( b^{1, 627}_2 ∧ b^{1, 627}_1 ∧ b^{1, 627}_0 ∧ true) c in CNF: c -b^{1, 627}_2 ∨ -b^{1, 627}_1 ∨ -b^{1, 627}_0 ∨ false c in DIMACS: -3041 -3042 -3043 0 c i = 628 c -2+1 --> -1 c ( b^{1, 628}_2 ∧ b^{1, 628}_1 ∧ -b^{1, 628}_0 ∧ p_628) -> ( b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ b^{1, 629}_0) c in CNF: c -b^{1, 628}_2 ∨ -b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ -p_628 ∨ b^{1, 629}_2 c -b^{1, 628}_2 ∨ -b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ -p_628 ∨ -b^{1, 629}_1 c -b^{1, 628}_2 ∨ -b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ -p_628 ∨ b^{1, 629}_0 c in DIMACS: -3044 -3045 3046 -628 3047 0 -3044 -3045 3046 -628 -3048 0 -3044 -3045 3046 -628 3049 0 c -1+1 --> 0 c ( b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ b^{1, 628}_0 ∧ p_628) -> (-b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ -b^{1, 629}_0) c in CNF: c -b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ -p_628 ∨ -b^{1, 629}_2 c -b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ -p_628 ∨ -b^{1, 629}_1 c -b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ -p_628 ∨ -b^{1, 629}_0 c in DIMACS: -3044 3045 -3046 -628 -3047 0 -3044 3045 -3046 -628 -3048 0 -3044 3045 -3046 -628 -3049 0 c 0+1 --> 1 c (-b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ -b^{1, 628}_0 ∧ p_628) -> (-b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ b^{1, 629}_0) c in CNF: c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ -p_628 ∨ -b^{1, 629}_2 c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ -p_628 ∨ -b^{1, 629}_1 c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ -p_628 ∨ b^{1, 629}_0 c in DIMACS: 3044 3045 3046 -628 -3047 0 3044 3045 3046 -628 -3048 0 3044 3045 3046 -628 3049 0 c 1+1 --> 2 c (-b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ b^{1, 628}_0 ∧ p_628) -> (-b^{1, 629}_2 ∧ b^{1, 629}_1 ∧ -b^{1, 629}_0) c in CNF: c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ -p_628 ∨ -b^{1, 629}_2 c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ -p_628 ∨ b^{1, 629}_1 c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ -p_628 ∨ -b^{1, 629}_0 c in DIMACS: 3044 3045 -3046 -628 -3047 0 3044 3045 -3046 -628 3048 0 3044 3045 -3046 -628 -3049 0 c 2+1 --> break c (-b^{1, 628}_2 ∧ b^{1, 628}_1 ∧ -b^{1, 628}_0 ∧ p_628) -> break c in CNF: c b^{1, 628}_2 ∨ -b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ -p_628 ∨ break c in DIMACS: 3044 -3045 3046 -628 1162 0 c 2-1 --> 1 c (-b^{1, 628}_2 ∧ b^{1, 628}_1 ∧ -b^{1, 628}_0 ∧ -p_628) -> (-b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ b^{1, 629}_0) c in CNF: c b^{1, 628}_2 ∨ -b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ p_628 ∨ -b^{1, 629}_2 c b^{1, 628}_2 ∨ -b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ p_628 ∨ -b^{1, 629}_1 c b^{1, 628}_2 ∨ -b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ p_628 ∨ b^{1, 629}_0 c in DIMACS: 3044 -3045 3046 628 -3047 0 3044 -3045 3046 628 -3048 0 3044 -3045 3046 628 3049 0 c 1-1 --> 0 c (-b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ b^{1, 628}_0 ∧ -p_628) -> (-b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ -b^{1, 629}_0) c in CNF: c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ p_628 ∨ -b^{1, 629}_2 c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ p_628 ∨ -b^{1, 629}_1 c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ p_628 ∨ -b^{1, 629}_0 c in DIMACS: 3044 3045 -3046 628 -3047 0 3044 3045 -3046 628 -3048 0 3044 3045 -3046 628 -3049 0 c 0-1 --> -1 c (-b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ -b^{1, 628}_0 ∧ -p_628) -> ( b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ b^{1, 629}_0) c in CNF: c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ p_628 ∨ b^{1, 629}_2 c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ p_628 ∨ -b^{1, 629}_1 c b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ p_628 ∨ b^{1, 629}_0 c in DIMACS: 3044 3045 3046 628 3047 0 3044 3045 3046 628 -3048 0 3044 3045 3046 628 3049 0 c -1-1 --> -2 c ( b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ b^{1, 628}_0 ∧ -p_628) -> ( b^{1, 629}_2 ∧ b^{1, 629}_1 ∧ -b^{1, 629}_0) c in CNF: c -b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ p_628 ∨ b^{1, 629}_2 c -b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ p_628 ∨ b^{1, 629}_1 c -b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ p_628 ∨ -b^{1, 629}_0 c in DIMACS: -3044 3045 -3046 628 3047 0 -3044 3045 -3046 628 3048 0 -3044 3045 -3046 628 -3049 0 c -2-1 --> break c ( b^{1, 628}_2 ∧ b^{1, 628}_1 ∧ -b^{1, 628}_0 ∧ -p_628) -> break c in CNF: c -b^{1, 628}_2 ∨ -b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ p_628 ∨ break c in DIMACS: -3044 -3045 3046 628 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 628}_2 ∧ -b^{1, 628}_1 ∧ -b^{1, 628}_0 ∧ true) c in CNF: c -b^{1, 628}_2 ∨ b^{1, 628}_1 ∨ b^{1, 628}_0 ∨ false c in DIMACS: -3044 3045 3046 0 c 3 does not represent an automaton state. c -(-b^{1, 628}_2 ∧ b^{1, 628}_1 ∧ b^{1, 628}_0 ∧ true) c in CNF: c b^{1, 628}_2 ∨ -b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ false c in DIMACS: 3044 -3045 -3046 0 c -3 does not represent an automaton state. c -( b^{1, 628}_2 ∧ b^{1, 628}_1 ∧ b^{1, 628}_0 ∧ true) c in CNF: c -b^{1, 628}_2 ∨ -b^{1, 628}_1 ∨ -b^{1, 628}_0 ∨ false c in DIMACS: -3044 -3045 -3046 0 c i = 629 c -2+1 --> -1 c ( b^{1, 629}_2 ∧ b^{1, 629}_1 ∧ -b^{1, 629}_0 ∧ p_629) -> ( b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ b^{1, 630}_0) c in CNF: c -b^{1, 629}_2 ∨ -b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ -p_629 ∨ b^{1, 630}_2 c -b^{1, 629}_2 ∨ -b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ -p_629 ∨ -b^{1, 630}_1 c -b^{1, 629}_2 ∨ -b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ -p_629 ∨ b^{1, 630}_0 c in DIMACS: -3047 -3048 3049 -629 3050 0 -3047 -3048 3049 -629 -3051 0 -3047 -3048 3049 -629 3052 0 c -1+1 --> 0 c ( b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ b^{1, 629}_0 ∧ p_629) -> (-b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ -b^{1, 630}_0) c in CNF: c -b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ -p_629 ∨ -b^{1, 630}_2 c -b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ -p_629 ∨ -b^{1, 630}_1 c -b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ -p_629 ∨ -b^{1, 630}_0 c in DIMACS: -3047 3048 -3049 -629 -3050 0 -3047 3048 -3049 -629 -3051 0 -3047 3048 -3049 -629 -3052 0 c 0+1 --> 1 c (-b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ -b^{1, 629}_0 ∧ p_629) -> (-b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ b^{1, 630}_0) c in CNF: c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ -p_629 ∨ -b^{1, 630}_2 c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ -p_629 ∨ -b^{1, 630}_1 c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ -p_629 ∨ b^{1, 630}_0 c in DIMACS: 3047 3048 3049 -629 -3050 0 3047 3048 3049 -629 -3051 0 3047 3048 3049 -629 3052 0 c 1+1 --> 2 c (-b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ b^{1, 629}_0 ∧ p_629) -> (-b^{1, 630}_2 ∧ b^{1, 630}_1 ∧ -b^{1, 630}_0) c in CNF: c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ -p_629 ∨ -b^{1, 630}_2 c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ -p_629 ∨ b^{1, 630}_1 c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ -p_629 ∨ -b^{1, 630}_0 c in DIMACS: 3047 3048 -3049 -629 -3050 0 3047 3048 -3049 -629 3051 0 3047 3048 -3049 -629 -3052 0 c 2+1 --> break c (-b^{1, 629}_2 ∧ b^{1, 629}_1 ∧ -b^{1, 629}_0 ∧ p_629) -> break c in CNF: c b^{1, 629}_2 ∨ -b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ -p_629 ∨ break c in DIMACS: 3047 -3048 3049 -629 1162 0 c 2-1 --> 1 c (-b^{1, 629}_2 ∧ b^{1, 629}_1 ∧ -b^{1, 629}_0 ∧ -p_629) -> (-b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ b^{1, 630}_0) c in CNF: c b^{1, 629}_2 ∨ -b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ p_629 ∨ -b^{1, 630}_2 c b^{1, 629}_2 ∨ -b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ p_629 ∨ -b^{1, 630}_1 c b^{1, 629}_2 ∨ -b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ p_629 ∨ b^{1, 630}_0 c in DIMACS: 3047 -3048 3049 629 -3050 0 3047 -3048 3049 629 -3051 0 3047 -3048 3049 629 3052 0 c 1-1 --> 0 c (-b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ b^{1, 629}_0 ∧ -p_629) -> (-b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ -b^{1, 630}_0) c in CNF: c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ p_629 ∨ -b^{1, 630}_2 c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ p_629 ∨ -b^{1, 630}_1 c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ p_629 ∨ -b^{1, 630}_0 c in DIMACS: 3047 3048 -3049 629 -3050 0 3047 3048 -3049 629 -3051 0 3047 3048 -3049 629 -3052 0 c 0-1 --> -1 c (-b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ -b^{1, 629}_0 ∧ -p_629) -> ( b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ b^{1, 630}_0) c in CNF: c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ p_629 ∨ b^{1, 630}_2 c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ p_629 ∨ -b^{1, 630}_1 c b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ p_629 ∨ b^{1, 630}_0 c in DIMACS: 3047 3048 3049 629 3050 0 3047 3048 3049 629 -3051 0 3047 3048 3049 629 3052 0 c -1-1 --> -2 c ( b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ b^{1, 629}_0 ∧ -p_629) -> ( b^{1, 630}_2 ∧ b^{1, 630}_1 ∧ -b^{1, 630}_0) c in CNF: c -b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ p_629 ∨ b^{1, 630}_2 c -b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ p_629 ∨ b^{1, 630}_1 c -b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ p_629 ∨ -b^{1, 630}_0 c in DIMACS: -3047 3048 -3049 629 3050 0 -3047 3048 -3049 629 3051 0 -3047 3048 -3049 629 -3052 0 c -2-1 --> break c ( b^{1, 629}_2 ∧ b^{1, 629}_1 ∧ -b^{1, 629}_0 ∧ -p_629) -> break c in CNF: c -b^{1, 629}_2 ∨ -b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ p_629 ∨ break c in DIMACS: -3047 -3048 3049 629 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 629}_2 ∧ -b^{1, 629}_1 ∧ -b^{1, 629}_0 ∧ true) c in CNF: c -b^{1, 629}_2 ∨ b^{1, 629}_1 ∨ b^{1, 629}_0 ∨ false c in DIMACS: -3047 3048 3049 0 c 3 does not represent an automaton state. c -(-b^{1, 629}_2 ∧ b^{1, 629}_1 ∧ b^{1, 629}_0 ∧ true) c in CNF: c b^{1, 629}_2 ∨ -b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ false c in DIMACS: 3047 -3048 -3049 0 c -3 does not represent an automaton state. c -( b^{1, 629}_2 ∧ b^{1, 629}_1 ∧ b^{1, 629}_0 ∧ true) c in CNF: c -b^{1, 629}_2 ∨ -b^{1, 629}_1 ∨ -b^{1, 629}_0 ∨ false c in DIMACS: -3047 -3048 -3049 0 c i = 630 c -2+1 --> -1 c ( b^{1, 630}_2 ∧ b^{1, 630}_1 ∧ -b^{1, 630}_0 ∧ p_630) -> ( b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ b^{1, 631}_0) c in CNF: c -b^{1, 630}_2 ∨ -b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ -p_630 ∨ b^{1, 631}_2 c -b^{1, 630}_2 ∨ -b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ -p_630 ∨ -b^{1, 631}_1 c -b^{1, 630}_2 ∨ -b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ -p_630 ∨ b^{1, 631}_0 c in DIMACS: -3050 -3051 3052 -630 3053 0 -3050 -3051 3052 -630 -3054 0 -3050 -3051 3052 -630 3055 0 c -1+1 --> 0 c ( b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ b^{1, 630}_0 ∧ p_630) -> (-b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ -b^{1, 631}_0) c in CNF: c -b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ -p_630 ∨ -b^{1, 631}_2 c -b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ -p_630 ∨ -b^{1, 631}_1 c -b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ -p_630 ∨ -b^{1, 631}_0 c in DIMACS: -3050 3051 -3052 -630 -3053 0 -3050 3051 -3052 -630 -3054 0 -3050 3051 -3052 -630 -3055 0 c 0+1 --> 1 c (-b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ -b^{1, 630}_0 ∧ p_630) -> (-b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ b^{1, 631}_0) c in CNF: c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ -p_630 ∨ -b^{1, 631}_2 c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ -p_630 ∨ -b^{1, 631}_1 c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ -p_630 ∨ b^{1, 631}_0 c in DIMACS: 3050 3051 3052 -630 -3053 0 3050 3051 3052 -630 -3054 0 3050 3051 3052 -630 3055 0 c 1+1 --> 2 c (-b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ b^{1, 630}_0 ∧ p_630) -> (-b^{1, 631}_2 ∧ b^{1, 631}_1 ∧ -b^{1, 631}_0) c in CNF: c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ -p_630 ∨ -b^{1, 631}_2 c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ -p_630 ∨ b^{1, 631}_1 c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ -p_630 ∨ -b^{1, 631}_0 c in DIMACS: 3050 3051 -3052 -630 -3053 0 3050 3051 -3052 -630 3054 0 3050 3051 -3052 -630 -3055 0 c 2+1 --> break c (-b^{1, 630}_2 ∧ b^{1, 630}_1 ∧ -b^{1, 630}_0 ∧ p_630) -> break c in CNF: c b^{1, 630}_2 ∨ -b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ -p_630 ∨ break c in DIMACS: 3050 -3051 3052 -630 1162 0 c 2-1 --> 1 c (-b^{1, 630}_2 ∧ b^{1, 630}_1 ∧ -b^{1, 630}_0 ∧ -p_630) -> (-b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ b^{1, 631}_0) c in CNF: c b^{1, 630}_2 ∨ -b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ p_630 ∨ -b^{1, 631}_2 c b^{1, 630}_2 ∨ -b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ p_630 ∨ -b^{1, 631}_1 c b^{1, 630}_2 ∨ -b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ p_630 ∨ b^{1, 631}_0 c in DIMACS: 3050 -3051 3052 630 -3053 0 3050 -3051 3052 630 -3054 0 3050 -3051 3052 630 3055 0 c 1-1 --> 0 c (-b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ b^{1, 630}_0 ∧ -p_630) -> (-b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ -b^{1, 631}_0) c in CNF: c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ p_630 ∨ -b^{1, 631}_2 c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ p_630 ∨ -b^{1, 631}_1 c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ p_630 ∨ -b^{1, 631}_0 c in DIMACS: 3050 3051 -3052 630 -3053 0 3050 3051 -3052 630 -3054 0 3050 3051 -3052 630 -3055 0 c 0-1 --> -1 c (-b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ -b^{1, 630}_0 ∧ -p_630) -> ( b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ b^{1, 631}_0) c in CNF: c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ p_630 ∨ b^{1, 631}_2 c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ p_630 ∨ -b^{1, 631}_1 c b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ p_630 ∨ b^{1, 631}_0 c in DIMACS: 3050 3051 3052 630 3053 0 3050 3051 3052 630 -3054 0 3050 3051 3052 630 3055 0 c -1-1 --> -2 c ( b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ b^{1, 630}_0 ∧ -p_630) -> ( b^{1, 631}_2 ∧ b^{1, 631}_1 ∧ -b^{1, 631}_0) c in CNF: c -b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ p_630 ∨ b^{1, 631}_2 c -b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ p_630 ∨ b^{1, 631}_1 c -b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ p_630 ∨ -b^{1, 631}_0 c in DIMACS: -3050 3051 -3052 630 3053 0 -3050 3051 -3052 630 3054 0 -3050 3051 -3052 630 -3055 0 c -2-1 --> break c ( b^{1, 630}_2 ∧ b^{1, 630}_1 ∧ -b^{1, 630}_0 ∧ -p_630) -> break c in CNF: c -b^{1, 630}_2 ∨ -b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ p_630 ∨ break c in DIMACS: -3050 -3051 3052 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 630}_2 ∧ -b^{1, 630}_1 ∧ -b^{1, 630}_0 ∧ true) c in CNF: c -b^{1, 630}_2 ∨ b^{1, 630}_1 ∨ b^{1, 630}_0 ∨ false c in DIMACS: -3050 3051 3052 0 c 3 does not represent an automaton state. c -(-b^{1, 630}_2 ∧ b^{1, 630}_1 ∧ b^{1, 630}_0 ∧ true) c in CNF: c b^{1, 630}_2 ∨ -b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ false c in DIMACS: 3050 -3051 -3052 0 c -3 does not represent an automaton state. c -( b^{1, 630}_2 ∧ b^{1, 630}_1 ∧ b^{1, 630}_0 ∧ true) c in CNF: c -b^{1, 630}_2 ∨ -b^{1, 630}_1 ∨ -b^{1, 630}_0 ∨ false c in DIMACS: -3050 -3051 -3052 0 c i = 631 c -2+1 --> -1 c ( b^{1, 631}_2 ∧ b^{1, 631}_1 ∧ -b^{1, 631}_0 ∧ p_631) -> ( b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ b^{1, 632}_0) c in CNF: c -b^{1, 631}_2 ∨ -b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ -p_631 ∨ b^{1, 632}_2 c -b^{1, 631}_2 ∨ -b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ -p_631 ∨ -b^{1, 632}_1 c -b^{1, 631}_2 ∨ -b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ -p_631 ∨ b^{1, 632}_0 c in DIMACS: -3053 -3054 3055 -631 3056 0 -3053 -3054 3055 -631 -3057 0 -3053 -3054 3055 -631 3058 0 c -1+1 --> 0 c ( b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ b^{1, 631}_0 ∧ p_631) -> (-b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ -b^{1, 632}_0) c in CNF: c -b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ -p_631 ∨ -b^{1, 632}_2 c -b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ -p_631 ∨ -b^{1, 632}_1 c -b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ -p_631 ∨ -b^{1, 632}_0 c in DIMACS: -3053 3054 -3055 -631 -3056 0 -3053 3054 -3055 -631 -3057 0 -3053 3054 -3055 -631 -3058 0 c 0+1 --> 1 c (-b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ -b^{1, 631}_0 ∧ p_631) -> (-b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ b^{1, 632}_0) c in CNF: c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ -p_631 ∨ -b^{1, 632}_2 c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ -p_631 ∨ -b^{1, 632}_1 c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ -p_631 ∨ b^{1, 632}_0 c in DIMACS: 3053 3054 3055 -631 -3056 0 3053 3054 3055 -631 -3057 0 3053 3054 3055 -631 3058 0 c 1+1 --> 2 c (-b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ b^{1, 631}_0 ∧ p_631) -> (-b^{1, 632}_2 ∧ b^{1, 632}_1 ∧ -b^{1, 632}_0) c in CNF: c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ -p_631 ∨ -b^{1, 632}_2 c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ -p_631 ∨ b^{1, 632}_1 c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ -p_631 ∨ -b^{1, 632}_0 c in DIMACS: 3053 3054 -3055 -631 -3056 0 3053 3054 -3055 -631 3057 0 3053 3054 -3055 -631 -3058 0 c 2+1 --> break c (-b^{1, 631}_2 ∧ b^{1, 631}_1 ∧ -b^{1, 631}_0 ∧ p_631) -> break c in CNF: c b^{1, 631}_2 ∨ -b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ -p_631 ∨ break c in DIMACS: 3053 -3054 3055 -631 1162 0 c 2-1 --> 1 c (-b^{1, 631}_2 ∧ b^{1, 631}_1 ∧ -b^{1, 631}_0 ∧ -p_631) -> (-b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ b^{1, 632}_0) c in CNF: c b^{1, 631}_2 ∨ -b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ p_631 ∨ -b^{1, 632}_2 c b^{1, 631}_2 ∨ -b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ p_631 ∨ -b^{1, 632}_1 c b^{1, 631}_2 ∨ -b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ p_631 ∨ b^{1, 632}_0 c in DIMACS: 3053 -3054 3055 631 -3056 0 3053 -3054 3055 631 -3057 0 3053 -3054 3055 631 3058 0 c 1-1 --> 0 c (-b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ b^{1, 631}_0 ∧ -p_631) -> (-b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ -b^{1, 632}_0) c in CNF: c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ p_631 ∨ -b^{1, 632}_2 c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ p_631 ∨ -b^{1, 632}_1 c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ p_631 ∨ -b^{1, 632}_0 c in DIMACS: 3053 3054 -3055 631 -3056 0 3053 3054 -3055 631 -3057 0 3053 3054 -3055 631 -3058 0 c 0-1 --> -1 c (-b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ -b^{1, 631}_0 ∧ -p_631) -> ( b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ b^{1, 632}_0) c in CNF: c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ p_631 ∨ b^{1, 632}_2 c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ p_631 ∨ -b^{1, 632}_1 c b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ p_631 ∨ b^{1, 632}_0 c in DIMACS: 3053 3054 3055 631 3056 0 3053 3054 3055 631 -3057 0 3053 3054 3055 631 3058 0 c -1-1 --> -2 c ( b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ b^{1, 631}_0 ∧ -p_631) -> ( b^{1, 632}_2 ∧ b^{1, 632}_1 ∧ -b^{1, 632}_0) c in CNF: c -b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ p_631 ∨ b^{1, 632}_2 c -b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ p_631 ∨ b^{1, 632}_1 c -b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ p_631 ∨ -b^{1, 632}_0 c in DIMACS: -3053 3054 -3055 631 3056 0 -3053 3054 -3055 631 3057 0 -3053 3054 -3055 631 -3058 0 c -2-1 --> break c ( b^{1, 631}_2 ∧ b^{1, 631}_1 ∧ -b^{1, 631}_0 ∧ -p_631) -> break c in CNF: c -b^{1, 631}_2 ∨ -b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ p_631 ∨ break c in DIMACS: -3053 -3054 3055 631 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 631}_2 ∧ -b^{1, 631}_1 ∧ -b^{1, 631}_0 ∧ true) c in CNF: c -b^{1, 631}_2 ∨ b^{1, 631}_1 ∨ b^{1, 631}_0 ∨ false c in DIMACS: -3053 3054 3055 0 c 3 does not represent an automaton state. c -(-b^{1, 631}_2 ∧ b^{1, 631}_1 ∧ b^{1, 631}_0 ∧ true) c in CNF: c b^{1, 631}_2 ∨ -b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ false c in DIMACS: 3053 -3054 -3055 0 c -3 does not represent an automaton state. c -( b^{1, 631}_2 ∧ b^{1, 631}_1 ∧ b^{1, 631}_0 ∧ true) c in CNF: c -b^{1, 631}_2 ∨ -b^{1, 631}_1 ∨ -b^{1, 631}_0 ∨ false c in DIMACS: -3053 -3054 -3055 0 c i = 632 c -2+1 --> -1 c ( b^{1, 632}_2 ∧ b^{1, 632}_1 ∧ -b^{1, 632}_0 ∧ p_632) -> ( b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ b^{1, 633}_0) c in CNF: c -b^{1, 632}_2 ∨ -b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ -p_632 ∨ b^{1, 633}_2 c -b^{1, 632}_2 ∨ -b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ -p_632 ∨ -b^{1, 633}_1 c -b^{1, 632}_2 ∨ -b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ -p_632 ∨ b^{1, 633}_0 c in DIMACS: -3056 -3057 3058 -632 3059 0 -3056 -3057 3058 -632 -3060 0 -3056 -3057 3058 -632 3061 0 c -1+1 --> 0 c ( b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ b^{1, 632}_0 ∧ p_632) -> (-b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ -b^{1, 633}_0) c in CNF: c -b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ -p_632 ∨ -b^{1, 633}_2 c -b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ -p_632 ∨ -b^{1, 633}_1 c -b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ -p_632 ∨ -b^{1, 633}_0 c in DIMACS: -3056 3057 -3058 -632 -3059 0 -3056 3057 -3058 -632 -3060 0 -3056 3057 -3058 -632 -3061 0 c 0+1 --> 1 c (-b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ -b^{1, 632}_0 ∧ p_632) -> (-b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ b^{1, 633}_0) c in CNF: c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ -p_632 ∨ -b^{1, 633}_2 c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ -p_632 ∨ -b^{1, 633}_1 c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ -p_632 ∨ b^{1, 633}_0 c in DIMACS: 3056 3057 3058 -632 -3059 0 3056 3057 3058 -632 -3060 0 3056 3057 3058 -632 3061 0 c 1+1 --> 2 c (-b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ b^{1, 632}_0 ∧ p_632) -> (-b^{1, 633}_2 ∧ b^{1, 633}_1 ∧ -b^{1, 633}_0) c in CNF: c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ -p_632 ∨ -b^{1, 633}_2 c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ -p_632 ∨ b^{1, 633}_1 c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ -p_632 ∨ -b^{1, 633}_0 c in DIMACS: 3056 3057 -3058 -632 -3059 0 3056 3057 -3058 -632 3060 0 3056 3057 -3058 -632 -3061 0 c 2+1 --> break c (-b^{1, 632}_2 ∧ b^{1, 632}_1 ∧ -b^{1, 632}_0 ∧ p_632) -> break c in CNF: c b^{1, 632}_2 ∨ -b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ -p_632 ∨ break c in DIMACS: 3056 -3057 3058 -632 1162 0 c 2-1 --> 1 c (-b^{1, 632}_2 ∧ b^{1, 632}_1 ∧ -b^{1, 632}_0 ∧ -p_632) -> (-b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ b^{1, 633}_0) c in CNF: c b^{1, 632}_2 ∨ -b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ p_632 ∨ -b^{1, 633}_2 c b^{1, 632}_2 ∨ -b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ p_632 ∨ -b^{1, 633}_1 c b^{1, 632}_2 ∨ -b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ p_632 ∨ b^{1, 633}_0 c in DIMACS: 3056 -3057 3058 632 -3059 0 3056 -3057 3058 632 -3060 0 3056 -3057 3058 632 3061 0 c 1-1 --> 0 c (-b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ b^{1, 632}_0 ∧ -p_632) -> (-b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ -b^{1, 633}_0) c in CNF: c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ p_632 ∨ -b^{1, 633}_2 c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ p_632 ∨ -b^{1, 633}_1 c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ p_632 ∨ -b^{1, 633}_0 c in DIMACS: 3056 3057 -3058 632 -3059 0 3056 3057 -3058 632 -3060 0 3056 3057 -3058 632 -3061 0 c 0-1 --> -1 c (-b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ -b^{1, 632}_0 ∧ -p_632) -> ( b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ b^{1, 633}_0) c in CNF: c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ p_632 ∨ b^{1, 633}_2 c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ p_632 ∨ -b^{1, 633}_1 c b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ p_632 ∨ b^{1, 633}_0 c in DIMACS: 3056 3057 3058 632 3059 0 3056 3057 3058 632 -3060 0 3056 3057 3058 632 3061 0 c -1-1 --> -2 c ( b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ b^{1, 632}_0 ∧ -p_632) -> ( b^{1, 633}_2 ∧ b^{1, 633}_1 ∧ -b^{1, 633}_0) c in CNF: c -b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ p_632 ∨ b^{1, 633}_2 c -b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ p_632 ∨ b^{1, 633}_1 c -b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ p_632 ∨ -b^{1, 633}_0 c in DIMACS: -3056 3057 -3058 632 3059 0 -3056 3057 -3058 632 3060 0 -3056 3057 -3058 632 -3061 0 c -2-1 --> break c ( b^{1, 632}_2 ∧ b^{1, 632}_1 ∧ -b^{1, 632}_0 ∧ -p_632) -> break c in CNF: c -b^{1, 632}_2 ∨ -b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ p_632 ∨ break c in DIMACS: -3056 -3057 3058 632 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 632}_2 ∧ -b^{1, 632}_1 ∧ -b^{1, 632}_0 ∧ true) c in CNF: c -b^{1, 632}_2 ∨ b^{1, 632}_1 ∨ b^{1, 632}_0 ∨ false c in DIMACS: -3056 3057 3058 0 c 3 does not represent an automaton state. c -(-b^{1, 632}_2 ∧ b^{1, 632}_1 ∧ b^{1, 632}_0 ∧ true) c in CNF: c b^{1, 632}_2 ∨ -b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ false c in DIMACS: 3056 -3057 -3058 0 c -3 does not represent an automaton state. c -( b^{1, 632}_2 ∧ b^{1, 632}_1 ∧ b^{1, 632}_0 ∧ true) c in CNF: c -b^{1, 632}_2 ∨ -b^{1, 632}_1 ∨ -b^{1, 632}_0 ∨ false c in DIMACS: -3056 -3057 -3058 0 c i = 633 c -2+1 --> -1 c ( b^{1, 633}_2 ∧ b^{1, 633}_1 ∧ -b^{1, 633}_0 ∧ p_633) -> ( b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ b^{1, 634}_0) c in CNF: c -b^{1, 633}_2 ∨ -b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ -p_633 ∨ b^{1, 634}_2 c -b^{1, 633}_2 ∨ -b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ -p_633 ∨ -b^{1, 634}_1 c -b^{1, 633}_2 ∨ -b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ -p_633 ∨ b^{1, 634}_0 c in DIMACS: -3059 -3060 3061 -633 3062 0 -3059 -3060 3061 -633 -3063 0 -3059 -3060 3061 -633 3064 0 c -1+1 --> 0 c ( b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ b^{1, 633}_0 ∧ p_633) -> (-b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ -b^{1, 634}_0) c in CNF: c -b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ -p_633 ∨ -b^{1, 634}_2 c -b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ -p_633 ∨ -b^{1, 634}_1 c -b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ -p_633 ∨ -b^{1, 634}_0 c in DIMACS: -3059 3060 -3061 -633 -3062 0 -3059 3060 -3061 -633 -3063 0 -3059 3060 -3061 -633 -3064 0 c 0+1 --> 1 c (-b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ -b^{1, 633}_0 ∧ p_633) -> (-b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ b^{1, 634}_0) c in CNF: c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ -p_633 ∨ -b^{1, 634}_2 c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ -p_633 ∨ -b^{1, 634}_1 c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ -p_633 ∨ b^{1, 634}_0 c in DIMACS: 3059 3060 3061 -633 -3062 0 3059 3060 3061 -633 -3063 0 3059 3060 3061 -633 3064 0 c 1+1 --> 2 c (-b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ b^{1, 633}_0 ∧ p_633) -> (-b^{1, 634}_2 ∧ b^{1, 634}_1 ∧ -b^{1, 634}_0) c in CNF: c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ -p_633 ∨ -b^{1, 634}_2 c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ -p_633 ∨ b^{1, 634}_1 c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ -p_633 ∨ -b^{1, 634}_0 c in DIMACS: 3059 3060 -3061 -633 -3062 0 3059 3060 -3061 -633 3063 0 3059 3060 -3061 -633 -3064 0 c 2+1 --> break c (-b^{1, 633}_2 ∧ b^{1, 633}_1 ∧ -b^{1, 633}_0 ∧ p_633) -> break c in CNF: c b^{1, 633}_2 ∨ -b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ -p_633 ∨ break c in DIMACS: 3059 -3060 3061 -633 1162 0 c 2-1 --> 1 c (-b^{1, 633}_2 ∧ b^{1, 633}_1 ∧ -b^{1, 633}_0 ∧ -p_633) -> (-b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ b^{1, 634}_0) c in CNF: c b^{1, 633}_2 ∨ -b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ p_633 ∨ -b^{1, 634}_2 c b^{1, 633}_2 ∨ -b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ p_633 ∨ -b^{1, 634}_1 c b^{1, 633}_2 ∨ -b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ p_633 ∨ b^{1, 634}_0 c in DIMACS: 3059 -3060 3061 633 -3062 0 3059 -3060 3061 633 -3063 0 3059 -3060 3061 633 3064 0 c 1-1 --> 0 c (-b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ b^{1, 633}_0 ∧ -p_633) -> (-b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ -b^{1, 634}_0) c in CNF: c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ p_633 ∨ -b^{1, 634}_2 c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ p_633 ∨ -b^{1, 634}_1 c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ p_633 ∨ -b^{1, 634}_0 c in DIMACS: 3059 3060 -3061 633 -3062 0 3059 3060 -3061 633 -3063 0 3059 3060 -3061 633 -3064 0 c 0-1 --> -1 c (-b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ -b^{1, 633}_0 ∧ -p_633) -> ( b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ b^{1, 634}_0) c in CNF: c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ p_633 ∨ b^{1, 634}_2 c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ p_633 ∨ -b^{1, 634}_1 c b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ p_633 ∨ b^{1, 634}_0 c in DIMACS: 3059 3060 3061 633 3062 0 3059 3060 3061 633 -3063 0 3059 3060 3061 633 3064 0 c -1-1 --> -2 c ( b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ b^{1, 633}_0 ∧ -p_633) -> ( b^{1, 634}_2 ∧ b^{1, 634}_1 ∧ -b^{1, 634}_0) c in CNF: c -b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ p_633 ∨ b^{1, 634}_2 c -b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ p_633 ∨ b^{1, 634}_1 c -b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ p_633 ∨ -b^{1, 634}_0 c in DIMACS: -3059 3060 -3061 633 3062 0 -3059 3060 -3061 633 3063 0 -3059 3060 -3061 633 -3064 0 c -2-1 --> break c ( b^{1, 633}_2 ∧ b^{1, 633}_1 ∧ -b^{1, 633}_0 ∧ -p_633) -> break c in CNF: c -b^{1, 633}_2 ∨ -b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ p_633 ∨ break c in DIMACS: -3059 -3060 3061 633 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 633}_2 ∧ -b^{1, 633}_1 ∧ -b^{1, 633}_0 ∧ true) c in CNF: c -b^{1, 633}_2 ∨ b^{1, 633}_1 ∨ b^{1, 633}_0 ∨ false c in DIMACS: -3059 3060 3061 0 c 3 does not represent an automaton state. c -(-b^{1, 633}_2 ∧ b^{1, 633}_1 ∧ b^{1, 633}_0 ∧ true) c in CNF: c b^{1, 633}_2 ∨ -b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ false c in DIMACS: 3059 -3060 -3061 0 c -3 does not represent an automaton state. c -( b^{1, 633}_2 ∧ b^{1, 633}_1 ∧ b^{1, 633}_0 ∧ true) c in CNF: c -b^{1, 633}_2 ∨ -b^{1, 633}_1 ∨ -b^{1, 633}_0 ∨ false c in DIMACS: -3059 -3060 -3061 0 c i = 634 c -2+1 --> -1 c ( b^{1, 634}_2 ∧ b^{1, 634}_1 ∧ -b^{1, 634}_0 ∧ p_634) -> ( b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ b^{1, 635}_0) c in CNF: c -b^{1, 634}_2 ∨ -b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ -p_634 ∨ b^{1, 635}_2 c -b^{1, 634}_2 ∨ -b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ -p_634 ∨ -b^{1, 635}_1 c -b^{1, 634}_2 ∨ -b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ -p_634 ∨ b^{1, 635}_0 c in DIMACS: -3062 -3063 3064 -634 3065 0 -3062 -3063 3064 -634 -3066 0 -3062 -3063 3064 -634 3067 0 c -1+1 --> 0 c ( b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ b^{1, 634}_0 ∧ p_634) -> (-b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ -b^{1, 635}_0) c in CNF: c -b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ -p_634 ∨ -b^{1, 635}_2 c -b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ -p_634 ∨ -b^{1, 635}_1 c -b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ -p_634 ∨ -b^{1, 635}_0 c in DIMACS: -3062 3063 -3064 -634 -3065 0 -3062 3063 -3064 -634 -3066 0 -3062 3063 -3064 -634 -3067 0 c 0+1 --> 1 c (-b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ -b^{1, 634}_0 ∧ p_634) -> (-b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ b^{1, 635}_0) c in CNF: c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ -p_634 ∨ -b^{1, 635}_2 c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ -p_634 ∨ -b^{1, 635}_1 c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ -p_634 ∨ b^{1, 635}_0 c in DIMACS: 3062 3063 3064 -634 -3065 0 3062 3063 3064 -634 -3066 0 3062 3063 3064 -634 3067 0 c 1+1 --> 2 c (-b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ b^{1, 634}_0 ∧ p_634) -> (-b^{1, 635}_2 ∧ b^{1, 635}_1 ∧ -b^{1, 635}_0) c in CNF: c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ -p_634 ∨ -b^{1, 635}_2 c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ -p_634 ∨ b^{1, 635}_1 c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ -p_634 ∨ -b^{1, 635}_0 c in DIMACS: 3062 3063 -3064 -634 -3065 0 3062 3063 -3064 -634 3066 0 3062 3063 -3064 -634 -3067 0 c 2+1 --> break c (-b^{1, 634}_2 ∧ b^{1, 634}_1 ∧ -b^{1, 634}_0 ∧ p_634) -> break c in CNF: c b^{1, 634}_2 ∨ -b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ -p_634 ∨ break c in DIMACS: 3062 -3063 3064 -634 1162 0 c 2-1 --> 1 c (-b^{1, 634}_2 ∧ b^{1, 634}_1 ∧ -b^{1, 634}_0 ∧ -p_634) -> (-b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ b^{1, 635}_0) c in CNF: c b^{1, 634}_2 ∨ -b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ p_634 ∨ -b^{1, 635}_2 c b^{1, 634}_2 ∨ -b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ p_634 ∨ -b^{1, 635}_1 c b^{1, 634}_2 ∨ -b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ p_634 ∨ b^{1, 635}_0 c in DIMACS: 3062 -3063 3064 634 -3065 0 3062 -3063 3064 634 -3066 0 3062 -3063 3064 634 3067 0 c 1-1 --> 0 c (-b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ b^{1, 634}_0 ∧ -p_634) -> (-b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ -b^{1, 635}_0) c in CNF: c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ p_634 ∨ -b^{1, 635}_2 c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ p_634 ∨ -b^{1, 635}_1 c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ p_634 ∨ -b^{1, 635}_0 c in DIMACS: 3062 3063 -3064 634 -3065 0 3062 3063 -3064 634 -3066 0 3062 3063 -3064 634 -3067 0 c 0-1 --> -1 c (-b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ -b^{1, 634}_0 ∧ -p_634) -> ( b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ b^{1, 635}_0) c in CNF: c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ p_634 ∨ b^{1, 635}_2 c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ p_634 ∨ -b^{1, 635}_1 c b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ p_634 ∨ b^{1, 635}_0 c in DIMACS: 3062 3063 3064 634 3065 0 3062 3063 3064 634 -3066 0 3062 3063 3064 634 3067 0 c -1-1 --> -2 c ( b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ b^{1, 634}_0 ∧ -p_634) -> ( b^{1, 635}_2 ∧ b^{1, 635}_1 ∧ -b^{1, 635}_0) c in CNF: c -b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ p_634 ∨ b^{1, 635}_2 c -b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ p_634 ∨ b^{1, 635}_1 c -b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ p_634 ∨ -b^{1, 635}_0 c in DIMACS: -3062 3063 -3064 634 3065 0 -3062 3063 -3064 634 3066 0 -3062 3063 -3064 634 -3067 0 c -2-1 --> break c ( b^{1, 634}_2 ∧ b^{1, 634}_1 ∧ -b^{1, 634}_0 ∧ -p_634) -> break c in CNF: c -b^{1, 634}_2 ∨ -b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ p_634 ∨ break c in DIMACS: -3062 -3063 3064 634 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 634}_2 ∧ -b^{1, 634}_1 ∧ -b^{1, 634}_0 ∧ true) c in CNF: c -b^{1, 634}_2 ∨ b^{1, 634}_1 ∨ b^{1, 634}_0 ∨ false c in DIMACS: -3062 3063 3064 0 c 3 does not represent an automaton state. c -(-b^{1, 634}_2 ∧ b^{1, 634}_1 ∧ b^{1, 634}_0 ∧ true) c in CNF: c b^{1, 634}_2 ∨ -b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ false c in DIMACS: 3062 -3063 -3064 0 c -3 does not represent an automaton state. c -( b^{1, 634}_2 ∧ b^{1, 634}_1 ∧ b^{1, 634}_0 ∧ true) c in CNF: c -b^{1, 634}_2 ∨ -b^{1, 634}_1 ∨ -b^{1, 634}_0 ∨ false c in DIMACS: -3062 -3063 -3064 0 c i = 635 c -2+1 --> -1 c ( b^{1, 635}_2 ∧ b^{1, 635}_1 ∧ -b^{1, 635}_0 ∧ p_635) -> ( b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ b^{1, 636}_0) c in CNF: c -b^{1, 635}_2 ∨ -b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ -p_635 ∨ b^{1, 636}_2 c -b^{1, 635}_2 ∨ -b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ -p_635 ∨ -b^{1, 636}_1 c -b^{1, 635}_2 ∨ -b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ -p_635 ∨ b^{1, 636}_0 c in DIMACS: -3065 -3066 3067 -635 3068 0 -3065 -3066 3067 -635 -3069 0 -3065 -3066 3067 -635 3070 0 c -1+1 --> 0 c ( b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ b^{1, 635}_0 ∧ p_635) -> (-b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ -b^{1, 636}_0) c in CNF: c -b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ -p_635 ∨ -b^{1, 636}_2 c -b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ -p_635 ∨ -b^{1, 636}_1 c -b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ -p_635 ∨ -b^{1, 636}_0 c in DIMACS: -3065 3066 -3067 -635 -3068 0 -3065 3066 -3067 -635 -3069 0 -3065 3066 -3067 -635 -3070 0 c 0+1 --> 1 c (-b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ -b^{1, 635}_0 ∧ p_635) -> (-b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ b^{1, 636}_0) c in CNF: c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ -p_635 ∨ -b^{1, 636}_2 c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ -p_635 ∨ -b^{1, 636}_1 c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ -p_635 ∨ b^{1, 636}_0 c in DIMACS: 3065 3066 3067 -635 -3068 0 3065 3066 3067 -635 -3069 0 3065 3066 3067 -635 3070 0 c 1+1 --> 2 c (-b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ b^{1, 635}_0 ∧ p_635) -> (-b^{1, 636}_2 ∧ b^{1, 636}_1 ∧ -b^{1, 636}_0) c in CNF: c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ -p_635 ∨ -b^{1, 636}_2 c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ -p_635 ∨ b^{1, 636}_1 c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ -p_635 ∨ -b^{1, 636}_0 c in DIMACS: 3065 3066 -3067 -635 -3068 0 3065 3066 -3067 -635 3069 0 3065 3066 -3067 -635 -3070 0 c 2+1 --> break c (-b^{1, 635}_2 ∧ b^{1, 635}_1 ∧ -b^{1, 635}_0 ∧ p_635) -> break c in CNF: c b^{1, 635}_2 ∨ -b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ -p_635 ∨ break c in DIMACS: 3065 -3066 3067 -635 1162 0 c 2-1 --> 1 c (-b^{1, 635}_2 ∧ b^{1, 635}_1 ∧ -b^{1, 635}_0 ∧ -p_635) -> (-b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ b^{1, 636}_0) c in CNF: c b^{1, 635}_2 ∨ -b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ p_635 ∨ -b^{1, 636}_2 c b^{1, 635}_2 ∨ -b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ p_635 ∨ -b^{1, 636}_1 c b^{1, 635}_2 ∨ -b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ p_635 ∨ b^{1, 636}_0 c in DIMACS: 3065 -3066 3067 635 -3068 0 3065 -3066 3067 635 -3069 0 3065 -3066 3067 635 3070 0 c 1-1 --> 0 c (-b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ b^{1, 635}_0 ∧ -p_635) -> (-b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ -b^{1, 636}_0) c in CNF: c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ p_635 ∨ -b^{1, 636}_2 c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ p_635 ∨ -b^{1, 636}_1 c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ p_635 ∨ -b^{1, 636}_0 c in DIMACS: 3065 3066 -3067 635 -3068 0 3065 3066 -3067 635 -3069 0 3065 3066 -3067 635 -3070 0 c 0-1 --> -1 c (-b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ -b^{1, 635}_0 ∧ -p_635) -> ( b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ b^{1, 636}_0) c in CNF: c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ p_635 ∨ b^{1, 636}_2 c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ p_635 ∨ -b^{1, 636}_1 c b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ p_635 ∨ b^{1, 636}_0 c in DIMACS: 3065 3066 3067 635 3068 0 3065 3066 3067 635 -3069 0 3065 3066 3067 635 3070 0 c -1-1 --> -2 c ( b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ b^{1, 635}_0 ∧ -p_635) -> ( b^{1, 636}_2 ∧ b^{1, 636}_1 ∧ -b^{1, 636}_0) c in CNF: c -b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ p_635 ∨ b^{1, 636}_2 c -b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ p_635 ∨ b^{1, 636}_1 c -b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ p_635 ∨ -b^{1, 636}_0 c in DIMACS: -3065 3066 -3067 635 3068 0 -3065 3066 -3067 635 3069 0 -3065 3066 -3067 635 -3070 0 c -2-1 --> break c ( b^{1, 635}_2 ∧ b^{1, 635}_1 ∧ -b^{1, 635}_0 ∧ -p_635) -> break c in CNF: c -b^{1, 635}_2 ∨ -b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ p_635 ∨ break c in DIMACS: -3065 -3066 3067 635 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 635}_2 ∧ -b^{1, 635}_1 ∧ -b^{1, 635}_0 ∧ true) c in CNF: c -b^{1, 635}_2 ∨ b^{1, 635}_1 ∨ b^{1, 635}_0 ∨ false c in DIMACS: -3065 3066 3067 0 c 3 does not represent an automaton state. c -(-b^{1, 635}_2 ∧ b^{1, 635}_1 ∧ b^{1, 635}_0 ∧ true) c in CNF: c b^{1, 635}_2 ∨ -b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ false c in DIMACS: 3065 -3066 -3067 0 c -3 does not represent an automaton state. c -( b^{1, 635}_2 ∧ b^{1, 635}_1 ∧ b^{1, 635}_0 ∧ true) c in CNF: c -b^{1, 635}_2 ∨ -b^{1, 635}_1 ∨ -b^{1, 635}_0 ∨ false c in DIMACS: -3065 -3066 -3067 0 c i = 636 c -2+1 --> -1 c ( b^{1, 636}_2 ∧ b^{1, 636}_1 ∧ -b^{1, 636}_0 ∧ p_636) -> ( b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ b^{1, 637}_0) c in CNF: c -b^{1, 636}_2 ∨ -b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ -p_636 ∨ b^{1, 637}_2 c -b^{1, 636}_2 ∨ -b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ -p_636 ∨ -b^{1, 637}_1 c -b^{1, 636}_2 ∨ -b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ -p_636 ∨ b^{1, 637}_0 c in DIMACS: -3068 -3069 3070 -636 3071 0 -3068 -3069 3070 -636 -3072 0 -3068 -3069 3070 -636 3073 0 c -1+1 --> 0 c ( b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ b^{1, 636}_0 ∧ p_636) -> (-b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ -b^{1, 637}_0) c in CNF: c -b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ -p_636 ∨ -b^{1, 637}_2 c -b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ -p_636 ∨ -b^{1, 637}_1 c -b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ -p_636 ∨ -b^{1, 637}_0 c in DIMACS: -3068 3069 -3070 -636 -3071 0 -3068 3069 -3070 -636 -3072 0 -3068 3069 -3070 -636 -3073 0 c 0+1 --> 1 c (-b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ -b^{1, 636}_0 ∧ p_636) -> (-b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ b^{1, 637}_0) c in CNF: c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ -p_636 ∨ -b^{1, 637}_2 c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ -p_636 ∨ -b^{1, 637}_1 c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ -p_636 ∨ b^{1, 637}_0 c in DIMACS: 3068 3069 3070 -636 -3071 0 3068 3069 3070 -636 -3072 0 3068 3069 3070 -636 3073 0 c 1+1 --> 2 c (-b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ b^{1, 636}_0 ∧ p_636) -> (-b^{1, 637}_2 ∧ b^{1, 637}_1 ∧ -b^{1, 637}_0) c in CNF: c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ -p_636 ∨ -b^{1, 637}_2 c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ -p_636 ∨ b^{1, 637}_1 c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ -p_636 ∨ -b^{1, 637}_0 c in DIMACS: 3068 3069 -3070 -636 -3071 0 3068 3069 -3070 -636 3072 0 3068 3069 -3070 -636 -3073 0 c 2+1 --> break c (-b^{1, 636}_2 ∧ b^{1, 636}_1 ∧ -b^{1, 636}_0 ∧ p_636) -> break c in CNF: c b^{1, 636}_2 ∨ -b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ -p_636 ∨ break c in DIMACS: 3068 -3069 3070 -636 1162 0 c 2-1 --> 1 c (-b^{1, 636}_2 ∧ b^{1, 636}_1 ∧ -b^{1, 636}_0 ∧ -p_636) -> (-b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ b^{1, 637}_0) c in CNF: c b^{1, 636}_2 ∨ -b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ p_636 ∨ -b^{1, 637}_2 c b^{1, 636}_2 ∨ -b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ p_636 ∨ -b^{1, 637}_1 c b^{1, 636}_2 ∨ -b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ p_636 ∨ b^{1, 637}_0 c in DIMACS: 3068 -3069 3070 636 -3071 0 3068 -3069 3070 636 -3072 0 3068 -3069 3070 636 3073 0 c 1-1 --> 0 c (-b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ b^{1, 636}_0 ∧ -p_636) -> (-b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ -b^{1, 637}_0) c in CNF: c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ p_636 ∨ -b^{1, 637}_2 c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ p_636 ∨ -b^{1, 637}_1 c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ p_636 ∨ -b^{1, 637}_0 c in DIMACS: 3068 3069 -3070 636 -3071 0 3068 3069 -3070 636 -3072 0 3068 3069 -3070 636 -3073 0 c 0-1 --> -1 c (-b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ -b^{1, 636}_0 ∧ -p_636) -> ( b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ b^{1, 637}_0) c in CNF: c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ p_636 ∨ b^{1, 637}_2 c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ p_636 ∨ -b^{1, 637}_1 c b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ p_636 ∨ b^{1, 637}_0 c in DIMACS: 3068 3069 3070 636 3071 0 3068 3069 3070 636 -3072 0 3068 3069 3070 636 3073 0 c -1-1 --> -2 c ( b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ b^{1, 636}_0 ∧ -p_636) -> ( b^{1, 637}_2 ∧ b^{1, 637}_1 ∧ -b^{1, 637}_0) c in CNF: c -b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ p_636 ∨ b^{1, 637}_2 c -b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ p_636 ∨ b^{1, 637}_1 c -b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ p_636 ∨ -b^{1, 637}_0 c in DIMACS: -3068 3069 -3070 636 3071 0 -3068 3069 -3070 636 3072 0 -3068 3069 -3070 636 -3073 0 c -2-1 --> break c ( b^{1, 636}_2 ∧ b^{1, 636}_1 ∧ -b^{1, 636}_0 ∧ -p_636) -> break c in CNF: c -b^{1, 636}_2 ∨ -b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ p_636 ∨ break c in DIMACS: -3068 -3069 3070 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 636}_2 ∧ -b^{1, 636}_1 ∧ -b^{1, 636}_0 ∧ true) c in CNF: c -b^{1, 636}_2 ∨ b^{1, 636}_1 ∨ b^{1, 636}_0 ∨ false c in DIMACS: -3068 3069 3070 0 c 3 does not represent an automaton state. c -(-b^{1, 636}_2 ∧ b^{1, 636}_1 ∧ b^{1, 636}_0 ∧ true) c in CNF: c b^{1, 636}_2 ∨ -b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ false c in DIMACS: 3068 -3069 -3070 0 c -3 does not represent an automaton state. c -( b^{1, 636}_2 ∧ b^{1, 636}_1 ∧ b^{1, 636}_0 ∧ true) c in CNF: c -b^{1, 636}_2 ∨ -b^{1, 636}_1 ∨ -b^{1, 636}_0 ∨ false c in DIMACS: -3068 -3069 -3070 0 c i = 637 c -2+1 --> -1 c ( b^{1, 637}_2 ∧ b^{1, 637}_1 ∧ -b^{1, 637}_0 ∧ p_637) -> ( b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ b^{1, 638}_0) c in CNF: c -b^{1, 637}_2 ∨ -b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ -p_637 ∨ b^{1, 638}_2 c -b^{1, 637}_2 ∨ -b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ -p_637 ∨ -b^{1, 638}_1 c -b^{1, 637}_2 ∨ -b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ -p_637 ∨ b^{1, 638}_0 c in DIMACS: -3071 -3072 3073 -637 3074 0 -3071 -3072 3073 -637 -3075 0 -3071 -3072 3073 -637 3076 0 c -1+1 --> 0 c ( b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ b^{1, 637}_0 ∧ p_637) -> (-b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ -b^{1, 638}_0) c in CNF: c -b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ -p_637 ∨ -b^{1, 638}_2 c -b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ -p_637 ∨ -b^{1, 638}_1 c -b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ -p_637 ∨ -b^{1, 638}_0 c in DIMACS: -3071 3072 -3073 -637 -3074 0 -3071 3072 -3073 -637 -3075 0 -3071 3072 -3073 -637 -3076 0 c 0+1 --> 1 c (-b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ -b^{1, 637}_0 ∧ p_637) -> (-b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ b^{1, 638}_0) c in CNF: c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ -p_637 ∨ -b^{1, 638}_2 c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ -p_637 ∨ -b^{1, 638}_1 c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ -p_637 ∨ b^{1, 638}_0 c in DIMACS: 3071 3072 3073 -637 -3074 0 3071 3072 3073 -637 -3075 0 3071 3072 3073 -637 3076 0 c 1+1 --> 2 c (-b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ b^{1, 637}_0 ∧ p_637) -> (-b^{1, 638}_2 ∧ b^{1, 638}_1 ∧ -b^{1, 638}_0) c in CNF: c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ -p_637 ∨ -b^{1, 638}_2 c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ -p_637 ∨ b^{1, 638}_1 c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ -p_637 ∨ -b^{1, 638}_0 c in DIMACS: 3071 3072 -3073 -637 -3074 0 3071 3072 -3073 -637 3075 0 3071 3072 -3073 -637 -3076 0 c 2+1 --> break c (-b^{1, 637}_2 ∧ b^{1, 637}_1 ∧ -b^{1, 637}_0 ∧ p_637) -> break c in CNF: c b^{1, 637}_2 ∨ -b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ -p_637 ∨ break c in DIMACS: 3071 -3072 3073 -637 1162 0 c 2-1 --> 1 c (-b^{1, 637}_2 ∧ b^{1, 637}_1 ∧ -b^{1, 637}_0 ∧ -p_637) -> (-b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ b^{1, 638}_0) c in CNF: c b^{1, 637}_2 ∨ -b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ p_637 ∨ -b^{1, 638}_2 c b^{1, 637}_2 ∨ -b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ p_637 ∨ -b^{1, 638}_1 c b^{1, 637}_2 ∨ -b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ p_637 ∨ b^{1, 638}_0 c in DIMACS: 3071 -3072 3073 637 -3074 0 3071 -3072 3073 637 -3075 0 3071 -3072 3073 637 3076 0 c 1-1 --> 0 c (-b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ b^{1, 637}_0 ∧ -p_637) -> (-b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ -b^{1, 638}_0) c in CNF: c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ p_637 ∨ -b^{1, 638}_2 c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ p_637 ∨ -b^{1, 638}_1 c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ p_637 ∨ -b^{1, 638}_0 c in DIMACS: 3071 3072 -3073 637 -3074 0 3071 3072 -3073 637 -3075 0 3071 3072 -3073 637 -3076 0 c 0-1 --> -1 c (-b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ -b^{1, 637}_0 ∧ -p_637) -> ( b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ b^{1, 638}_0) c in CNF: c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ p_637 ∨ b^{1, 638}_2 c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ p_637 ∨ -b^{1, 638}_1 c b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ p_637 ∨ b^{1, 638}_0 c in DIMACS: 3071 3072 3073 637 3074 0 3071 3072 3073 637 -3075 0 3071 3072 3073 637 3076 0 c -1-1 --> -2 c ( b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ b^{1, 637}_0 ∧ -p_637) -> ( b^{1, 638}_2 ∧ b^{1, 638}_1 ∧ -b^{1, 638}_0) c in CNF: c -b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ p_637 ∨ b^{1, 638}_2 c -b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ p_637 ∨ b^{1, 638}_1 c -b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ p_637 ∨ -b^{1, 638}_0 c in DIMACS: -3071 3072 -3073 637 3074 0 -3071 3072 -3073 637 3075 0 -3071 3072 -3073 637 -3076 0 c -2-1 --> break c ( b^{1, 637}_2 ∧ b^{1, 637}_1 ∧ -b^{1, 637}_0 ∧ -p_637) -> break c in CNF: c -b^{1, 637}_2 ∨ -b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ p_637 ∨ break c in DIMACS: -3071 -3072 3073 637 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 637}_2 ∧ -b^{1, 637}_1 ∧ -b^{1, 637}_0 ∧ true) c in CNF: c -b^{1, 637}_2 ∨ b^{1, 637}_1 ∨ b^{1, 637}_0 ∨ false c in DIMACS: -3071 3072 3073 0 c 3 does not represent an automaton state. c -(-b^{1, 637}_2 ∧ b^{1, 637}_1 ∧ b^{1, 637}_0 ∧ true) c in CNF: c b^{1, 637}_2 ∨ -b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ false c in DIMACS: 3071 -3072 -3073 0 c -3 does not represent an automaton state. c -( b^{1, 637}_2 ∧ b^{1, 637}_1 ∧ b^{1, 637}_0 ∧ true) c in CNF: c -b^{1, 637}_2 ∨ -b^{1, 637}_1 ∨ -b^{1, 637}_0 ∨ false c in DIMACS: -3071 -3072 -3073 0 c i = 638 c -2+1 --> -1 c ( b^{1, 638}_2 ∧ b^{1, 638}_1 ∧ -b^{1, 638}_0 ∧ p_638) -> ( b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ b^{1, 639}_0) c in CNF: c -b^{1, 638}_2 ∨ -b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ -p_638 ∨ b^{1, 639}_2 c -b^{1, 638}_2 ∨ -b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ -p_638 ∨ -b^{1, 639}_1 c -b^{1, 638}_2 ∨ -b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ -p_638 ∨ b^{1, 639}_0 c in DIMACS: -3074 -3075 3076 -638 3077 0 -3074 -3075 3076 -638 -3078 0 -3074 -3075 3076 -638 3079 0 c -1+1 --> 0 c ( b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ b^{1, 638}_0 ∧ p_638) -> (-b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ -b^{1, 639}_0) c in CNF: c -b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ -p_638 ∨ -b^{1, 639}_2 c -b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ -p_638 ∨ -b^{1, 639}_1 c -b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ -p_638 ∨ -b^{1, 639}_0 c in DIMACS: -3074 3075 -3076 -638 -3077 0 -3074 3075 -3076 -638 -3078 0 -3074 3075 -3076 -638 -3079 0 c 0+1 --> 1 c (-b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ -b^{1, 638}_0 ∧ p_638) -> (-b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ b^{1, 639}_0) c in CNF: c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ -p_638 ∨ -b^{1, 639}_2 c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ -p_638 ∨ -b^{1, 639}_1 c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ -p_638 ∨ b^{1, 639}_0 c in DIMACS: 3074 3075 3076 -638 -3077 0 3074 3075 3076 -638 -3078 0 3074 3075 3076 -638 3079 0 c 1+1 --> 2 c (-b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ b^{1, 638}_0 ∧ p_638) -> (-b^{1, 639}_2 ∧ b^{1, 639}_1 ∧ -b^{1, 639}_0) c in CNF: c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ -p_638 ∨ -b^{1, 639}_2 c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ -p_638 ∨ b^{1, 639}_1 c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ -p_638 ∨ -b^{1, 639}_0 c in DIMACS: 3074 3075 -3076 -638 -3077 0 3074 3075 -3076 -638 3078 0 3074 3075 -3076 -638 -3079 0 c 2+1 --> break c (-b^{1, 638}_2 ∧ b^{1, 638}_1 ∧ -b^{1, 638}_0 ∧ p_638) -> break c in CNF: c b^{1, 638}_2 ∨ -b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ -p_638 ∨ break c in DIMACS: 3074 -3075 3076 -638 1162 0 c 2-1 --> 1 c (-b^{1, 638}_2 ∧ b^{1, 638}_1 ∧ -b^{1, 638}_0 ∧ -p_638) -> (-b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ b^{1, 639}_0) c in CNF: c b^{1, 638}_2 ∨ -b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ p_638 ∨ -b^{1, 639}_2 c b^{1, 638}_2 ∨ -b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ p_638 ∨ -b^{1, 639}_1 c b^{1, 638}_2 ∨ -b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ p_638 ∨ b^{1, 639}_0 c in DIMACS: 3074 -3075 3076 638 -3077 0 3074 -3075 3076 638 -3078 0 3074 -3075 3076 638 3079 0 c 1-1 --> 0 c (-b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ b^{1, 638}_0 ∧ -p_638) -> (-b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ -b^{1, 639}_0) c in CNF: c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ p_638 ∨ -b^{1, 639}_2 c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ p_638 ∨ -b^{1, 639}_1 c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ p_638 ∨ -b^{1, 639}_0 c in DIMACS: 3074 3075 -3076 638 -3077 0 3074 3075 -3076 638 -3078 0 3074 3075 -3076 638 -3079 0 c 0-1 --> -1 c (-b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ -b^{1, 638}_0 ∧ -p_638) -> ( b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ b^{1, 639}_0) c in CNF: c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ p_638 ∨ b^{1, 639}_2 c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ p_638 ∨ -b^{1, 639}_1 c b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ p_638 ∨ b^{1, 639}_0 c in DIMACS: 3074 3075 3076 638 3077 0 3074 3075 3076 638 -3078 0 3074 3075 3076 638 3079 0 c -1-1 --> -2 c ( b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ b^{1, 638}_0 ∧ -p_638) -> ( b^{1, 639}_2 ∧ b^{1, 639}_1 ∧ -b^{1, 639}_0) c in CNF: c -b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ p_638 ∨ b^{1, 639}_2 c -b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ p_638 ∨ b^{1, 639}_1 c -b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ p_638 ∨ -b^{1, 639}_0 c in DIMACS: -3074 3075 -3076 638 3077 0 -3074 3075 -3076 638 3078 0 -3074 3075 -3076 638 -3079 0 c -2-1 --> break c ( b^{1, 638}_2 ∧ b^{1, 638}_1 ∧ -b^{1, 638}_0 ∧ -p_638) -> break c in CNF: c -b^{1, 638}_2 ∨ -b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ p_638 ∨ break c in DIMACS: -3074 -3075 3076 638 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 638}_2 ∧ -b^{1, 638}_1 ∧ -b^{1, 638}_0 ∧ true) c in CNF: c -b^{1, 638}_2 ∨ b^{1, 638}_1 ∨ b^{1, 638}_0 ∨ false c in DIMACS: -3074 3075 3076 0 c 3 does not represent an automaton state. c -(-b^{1, 638}_2 ∧ b^{1, 638}_1 ∧ b^{1, 638}_0 ∧ true) c in CNF: c b^{1, 638}_2 ∨ -b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ false c in DIMACS: 3074 -3075 -3076 0 c -3 does not represent an automaton state. c -( b^{1, 638}_2 ∧ b^{1, 638}_1 ∧ b^{1, 638}_0 ∧ true) c in CNF: c -b^{1, 638}_2 ∨ -b^{1, 638}_1 ∨ -b^{1, 638}_0 ∨ false c in DIMACS: -3074 -3075 -3076 0 c i = 639 c -2+1 --> -1 c ( b^{1, 639}_2 ∧ b^{1, 639}_1 ∧ -b^{1, 639}_0 ∧ p_639) -> ( b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ b^{1, 640}_0) c in CNF: c -b^{1, 639}_2 ∨ -b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ -p_639 ∨ b^{1, 640}_2 c -b^{1, 639}_2 ∨ -b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ -p_639 ∨ -b^{1, 640}_1 c -b^{1, 639}_2 ∨ -b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ -p_639 ∨ b^{1, 640}_0 c in DIMACS: -3077 -3078 3079 -639 3080 0 -3077 -3078 3079 -639 -3081 0 -3077 -3078 3079 -639 3082 0 c -1+1 --> 0 c ( b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ b^{1, 639}_0 ∧ p_639) -> (-b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ -b^{1, 640}_0) c in CNF: c -b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ -p_639 ∨ -b^{1, 640}_2 c -b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ -p_639 ∨ -b^{1, 640}_1 c -b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ -p_639 ∨ -b^{1, 640}_0 c in DIMACS: -3077 3078 -3079 -639 -3080 0 -3077 3078 -3079 -639 -3081 0 -3077 3078 -3079 -639 -3082 0 c 0+1 --> 1 c (-b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ -b^{1, 639}_0 ∧ p_639) -> (-b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ b^{1, 640}_0) c in CNF: c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ -p_639 ∨ -b^{1, 640}_2 c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ -p_639 ∨ -b^{1, 640}_1 c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ -p_639 ∨ b^{1, 640}_0 c in DIMACS: 3077 3078 3079 -639 -3080 0 3077 3078 3079 -639 -3081 0 3077 3078 3079 -639 3082 0 c 1+1 --> 2 c (-b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ b^{1, 639}_0 ∧ p_639) -> (-b^{1, 640}_2 ∧ b^{1, 640}_1 ∧ -b^{1, 640}_0) c in CNF: c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ -p_639 ∨ -b^{1, 640}_2 c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ -p_639 ∨ b^{1, 640}_1 c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ -p_639 ∨ -b^{1, 640}_0 c in DIMACS: 3077 3078 -3079 -639 -3080 0 3077 3078 -3079 -639 3081 0 3077 3078 -3079 -639 -3082 0 c 2+1 --> break c (-b^{1, 639}_2 ∧ b^{1, 639}_1 ∧ -b^{1, 639}_0 ∧ p_639) -> break c in CNF: c b^{1, 639}_2 ∨ -b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ -p_639 ∨ break c in DIMACS: 3077 -3078 3079 -639 1162 0 c 2-1 --> 1 c (-b^{1, 639}_2 ∧ b^{1, 639}_1 ∧ -b^{1, 639}_0 ∧ -p_639) -> (-b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ b^{1, 640}_0) c in CNF: c b^{1, 639}_2 ∨ -b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ p_639 ∨ -b^{1, 640}_2 c b^{1, 639}_2 ∨ -b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ p_639 ∨ -b^{1, 640}_1 c b^{1, 639}_2 ∨ -b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ p_639 ∨ b^{1, 640}_0 c in DIMACS: 3077 -3078 3079 639 -3080 0 3077 -3078 3079 639 -3081 0 3077 -3078 3079 639 3082 0 c 1-1 --> 0 c (-b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ b^{1, 639}_0 ∧ -p_639) -> (-b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ -b^{1, 640}_0) c in CNF: c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ p_639 ∨ -b^{1, 640}_2 c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ p_639 ∨ -b^{1, 640}_1 c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ p_639 ∨ -b^{1, 640}_0 c in DIMACS: 3077 3078 -3079 639 -3080 0 3077 3078 -3079 639 -3081 0 3077 3078 -3079 639 -3082 0 c 0-1 --> -1 c (-b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ -b^{1, 639}_0 ∧ -p_639) -> ( b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ b^{1, 640}_0) c in CNF: c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ p_639 ∨ b^{1, 640}_2 c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ p_639 ∨ -b^{1, 640}_1 c b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ p_639 ∨ b^{1, 640}_0 c in DIMACS: 3077 3078 3079 639 3080 0 3077 3078 3079 639 -3081 0 3077 3078 3079 639 3082 0 c -1-1 --> -2 c ( b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ b^{1, 639}_0 ∧ -p_639) -> ( b^{1, 640}_2 ∧ b^{1, 640}_1 ∧ -b^{1, 640}_0) c in CNF: c -b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ p_639 ∨ b^{1, 640}_2 c -b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ p_639 ∨ b^{1, 640}_1 c -b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ p_639 ∨ -b^{1, 640}_0 c in DIMACS: -3077 3078 -3079 639 3080 0 -3077 3078 -3079 639 3081 0 -3077 3078 -3079 639 -3082 0 c -2-1 --> break c ( b^{1, 639}_2 ∧ b^{1, 639}_1 ∧ -b^{1, 639}_0 ∧ -p_639) -> break c in CNF: c -b^{1, 639}_2 ∨ -b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ p_639 ∨ break c in DIMACS: -3077 -3078 3079 639 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 639}_2 ∧ -b^{1, 639}_1 ∧ -b^{1, 639}_0 ∧ true) c in CNF: c -b^{1, 639}_2 ∨ b^{1, 639}_1 ∨ b^{1, 639}_0 ∨ false c in DIMACS: -3077 3078 3079 0 c 3 does not represent an automaton state. c -(-b^{1, 639}_2 ∧ b^{1, 639}_1 ∧ b^{1, 639}_0 ∧ true) c in CNF: c b^{1, 639}_2 ∨ -b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ false c in DIMACS: 3077 -3078 -3079 0 c -3 does not represent an automaton state. c -( b^{1, 639}_2 ∧ b^{1, 639}_1 ∧ b^{1, 639}_0 ∧ true) c in CNF: c -b^{1, 639}_2 ∨ -b^{1, 639}_1 ∨ -b^{1, 639}_0 ∨ false c in DIMACS: -3077 -3078 -3079 0 c i = 640 c -2+1 --> -1 c ( b^{1, 640}_2 ∧ b^{1, 640}_1 ∧ -b^{1, 640}_0 ∧ p_640) -> ( b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ b^{1, 641}_0) c in CNF: c -b^{1, 640}_2 ∨ -b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ -p_640 ∨ b^{1, 641}_2 c -b^{1, 640}_2 ∨ -b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ -p_640 ∨ -b^{1, 641}_1 c -b^{1, 640}_2 ∨ -b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ -p_640 ∨ b^{1, 641}_0 c in DIMACS: -3080 -3081 3082 -640 3083 0 -3080 -3081 3082 -640 -3084 0 -3080 -3081 3082 -640 3085 0 c -1+1 --> 0 c ( b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ b^{1, 640}_0 ∧ p_640) -> (-b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ -b^{1, 641}_0) c in CNF: c -b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ -p_640 ∨ -b^{1, 641}_2 c -b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ -p_640 ∨ -b^{1, 641}_1 c -b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ -p_640 ∨ -b^{1, 641}_0 c in DIMACS: -3080 3081 -3082 -640 -3083 0 -3080 3081 -3082 -640 -3084 0 -3080 3081 -3082 -640 -3085 0 c 0+1 --> 1 c (-b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ -b^{1, 640}_0 ∧ p_640) -> (-b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ b^{1, 641}_0) c in CNF: c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ -p_640 ∨ -b^{1, 641}_2 c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ -p_640 ∨ -b^{1, 641}_1 c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ -p_640 ∨ b^{1, 641}_0 c in DIMACS: 3080 3081 3082 -640 -3083 0 3080 3081 3082 -640 -3084 0 3080 3081 3082 -640 3085 0 c 1+1 --> 2 c (-b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ b^{1, 640}_0 ∧ p_640) -> (-b^{1, 641}_2 ∧ b^{1, 641}_1 ∧ -b^{1, 641}_0) c in CNF: c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ -p_640 ∨ -b^{1, 641}_2 c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ -p_640 ∨ b^{1, 641}_1 c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ -p_640 ∨ -b^{1, 641}_0 c in DIMACS: 3080 3081 -3082 -640 -3083 0 3080 3081 -3082 -640 3084 0 3080 3081 -3082 -640 -3085 0 c 2+1 --> break c (-b^{1, 640}_2 ∧ b^{1, 640}_1 ∧ -b^{1, 640}_0 ∧ p_640) -> break c in CNF: c b^{1, 640}_2 ∨ -b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ -p_640 ∨ break c in DIMACS: 3080 -3081 3082 -640 1162 0 c 2-1 --> 1 c (-b^{1, 640}_2 ∧ b^{1, 640}_1 ∧ -b^{1, 640}_0 ∧ -p_640) -> (-b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ b^{1, 641}_0) c in CNF: c b^{1, 640}_2 ∨ -b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ p_640 ∨ -b^{1, 641}_2 c b^{1, 640}_2 ∨ -b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ p_640 ∨ -b^{1, 641}_1 c b^{1, 640}_2 ∨ -b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ p_640 ∨ b^{1, 641}_0 c in DIMACS: 3080 -3081 3082 640 -3083 0 3080 -3081 3082 640 -3084 0 3080 -3081 3082 640 3085 0 c 1-1 --> 0 c (-b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ b^{1, 640}_0 ∧ -p_640) -> (-b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ -b^{1, 641}_0) c in CNF: c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ p_640 ∨ -b^{1, 641}_2 c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ p_640 ∨ -b^{1, 641}_1 c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ p_640 ∨ -b^{1, 641}_0 c in DIMACS: 3080 3081 -3082 640 -3083 0 3080 3081 -3082 640 -3084 0 3080 3081 -3082 640 -3085 0 c 0-1 --> -1 c (-b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ -b^{1, 640}_0 ∧ -p_640) -> ( b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ b^{1, 641}_0) c in CNF: c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ p_640 ∨ b^{1, 641}_2 c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ p_640 ∨ -b^{1, 641}_1 c b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ p_640 ∨ b^{1, 641}_0 c in DIMACS: 3080 3081 3082 640 3083 0 3080 3081 3082 640 -3084 0 3080 3081 3082 640 3085 0 c -1-1 --> -2 c ( b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ b^{1, 640}_0 ∧ -p_640) -> ( b^{1, 641}_2 ∧ b^{1, 641}_1 ∧ -b^{1, 641}_0) c in CNF: c -b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ p_640 ∨ b^{1, 641}_2 c -b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ p_640 ∨ b^{1, 641}_1 c -b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ p_640 ∨ -b^{1, 641}_0 c in DIMACS: -3080 3081 -3082 640 3083 0 -3080 3081 -3082 640 3084 0 -3080 3081 -3082 640 -3085 0 c -2-1 --> break c ( b^{1, 640}_2 ∧ b^{1, 640}_1 ∧ -b^{1, 640}_0 ∧ -p_640) -> break c in CNF: c -b^{1, 640}_2 ∨ -b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ p_640 ∨ break c in DIMACS: -3080 -3081 3082 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 640}_2 ∧ -b^{1, 640}_1 ∧ -b^{1, 640}_0 ∧ true) c in CNF: c -b^{1, 640}_2 ∨ b^{1, 640}_1 ∨ b^{1, 640}_0 ∨ false c in DIMACS: -3080 3081 3082 0 c 3 does not represent an automaton state. c -(-b^{1, 640}_2 ∧ b^{1, 640}_1 ∧ b^{1, 640}_0 ∧ true) c in CNF: c b^{1, 640}_2 ∨ -b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ false c in DIMACS: 3080 -3081 -3082 0 c -3 does not represent an automaton state. c -( b^{1, 640}_2 ∧ b^{1, 640}_1 ∧ b^{1, 640}_0 ∧ true) c in CNF: c -b^{1, 640}_2 ∨ -b^{1, 640}_1 ∨ -b^{1, 640}_0 ∨ false c in DIMACS: -3080 -3081 -3082 0 c i = 641 c -2+1 --> -1 c ( b^{1, 641}_2 ∧ b^{1, 641}_1 ∧ -b^{1, 641}_0 ∧ p_641) -> ( b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ b^{1, 642}_0) c in CNF: c -b^{1, 641}_2 ∨ -b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ -p_641 ∨ b^{1, 642}_2 c -b^{1, 641}_2 ∨ -b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ -p_641 ∨ -b^{1, 642}_1 c -b^{1, 641}_2 ∨ -b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ -p_641 ∨ b^{1, 642}_0 c in DIMACS: -3083 -3084 3085 -641 3086 0 -3083 -3084 3085 -641 -3087 0 -3083 -3084 3085 -641 3088 0 c -1+1 --> 0 c ( b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ b^{1, 641}_0 ∧ p_641) -> (-b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ -b^{1, 642}_0) c in CNF: c -b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ -p_641 ∨ -b^{1, 642}_2 c -b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ -p_641 ∨ -b^{1, 642}_1 c -b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ -p_641 ∨ -b^{1, 642}_0 c in DIMACS: -3083 3084 -3085 -641 -3086 0 -3083 3084 -3085 -641 -3087 0 -3083 3084 -3085 -641 -3088 0 c 0+1 --> 1 c (-b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ -b^{1, 641}_0 ∧ p_641) -> (-b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ b^{1, 642}_0) c in CNF: c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ -p_641 ∨ -b^{1, 642}_2 c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ -p_641 ∨ -b^{1, 642}_1 c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ -p_641 ∨ b^{1, 642}_0 c in DIMACS: 3083 3084 3085 -641 -3086 0 3083 3084 3085 -641 -3087 0 3083 3084 3085 -641 3088 0 c 1+1 --> 2 c (-b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ b^{1, 641}_0 ∧ p_641) -> (-b^{1, 642}_2 ∧ b^{1, 642}_1 ∧ -b^{1, 642}_0) c in CNF: c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ -p_641 ∨ -b^{1, 642}_2 c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ -p_641 ∨ b^{1, 642}_1 c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ -p_641 ∨ -b^{1, 642}_0 c in DIMACS: 3083 3084 -3085 -641 -3086 0 3083 3084 -3085 -641 3087 0 3083 3084 -3085 -641 -3088 0 c 2+1 --> break c (-b^{1, 641}_2 ∧ b^{1, 641}_1 ∧ -b^{1, 641}_0 ∧ p_641) -> break c in CNF: c b^{1, 641}_2 ∨ -b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ -p_641 ∨ break c in DIMACS: 3083 -3084 3085 -641 1162 0 c 2-1 --> 1 c (-b^{1, 641}_2 ∧ b^{1, 641}_1 ∧ -b^{1, 641}_0 ∧ -p_641) -> (-b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ b^{1, 642}_0) c in CNF: c b^{1, 641}_2 ∨ -b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ p_641 ∨ -b^{1, 642}_2 c b^{1, 641}_2 ∨ -b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ p_641 ∨ -b^{1, 642}_1 c b^{1, 641}_2 ∨ -b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ p_641 ∨ b^{1, 642}_0 c in DIMACS: 3083 -3084 3085 641 -3086 0 3083 -3084 3085 641 -3087 0 3083 -3084 3085 641 3088 0 c 1-1 --> 0 c (-b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ b^{1, 641}_0 ∧ -p_641) -> (-b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ -b^{1, 642}_0) c in CNF: c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ p_641 ∨ -b^{1, 642}_2 c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ p_641 ∨ -b^{1, 642}_1 c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ p_641 ∨ -b^{1, 642}_0 c in DIMACS: 3083 3084 -3085 641 -3086 0 3083 3084 -3085 641 -3087 0 3083 3084 -3085 641 -3088 0 c 0-1 --> -1 c (-b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ -b^{1, 641}_0 ∧ -p_641) -> ( b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ b^{1, 642}_0) c in CNF: c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ p_641 ∨ b^{1, 642}_2 c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ p_641 ∨ -b^{1, 642}_1 c b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ p_641 ∨ b^{1, 642}_0 c in DIMACS: 3083 3084 3085 641 3086 0 3083 3084 3085 641 -3087 0 3083 3084 3085 641 3088 0 c -1-1 --> -2 c ( b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ b^{1, 641}_0 ∧ -p_641) -> ( b^{1, 642}_2 ∧ b^{1, 642}_1 ∧ -b^{1, 642}_0) c in CNF: c -b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ p_641 ∨ b^{1, 642}_2 c -b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ p_641 ∨ b^{1, 642}_1 c -b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ p_641 ∨ -b^{1, 642}_0 c in DIMACS: -3083 3084 -3085 641 3086 0 -3083 3084 -3085 641 3087 0 -3083 3084 -3085 641 -3088 0 c -2-1 --> break c ( b^{1, 641}_2 ∧ b^{1, 641}_1 ∧ -b^{1, 641}_0 ∧ -p_641) -> break c in CNF: c -b^{1, 641}_2 ∨ -b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ p_641 ∨ break c in DIMACS: -3083 -3084 3085 641 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 641}_2 ∧ -b^{1, 641}_1 ∧ -b^{1, 641}_0 ∧ true) c in CNF: c -b^{1, 641}_2 ∨ b^{1, 641}_1 ∨ b^{1, 641}_0 ∨ false c in DIMACS: -3083 3084 3085 0 c 3 does not represent an automaton state. c -(-b^{1, 641}_2 ∧ b^{1, 641}_1 ∧ b^{1, 641}_0 ∧ true) c in CNF: c b^{1, 641}_2 ∨ -b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ false c in DIMACS: 3083 -3084 -3085 0 c -3 does not represent an automaton state. c -( b^{1, 641}_2 ∧ b^{1, 641}_1 ∧ b^{1, 641}_0 ∧ true) c in CNF: c -b^{1, 641}_2 ∨ -b^{1, 641}_1 ∨ -b^{1, 641}_0 ∨ false c in DIMACS: -3083 -3084 -3085 0 c i = 642 c -2+1 --> -1 c ( b^{1, 642}_2 ∧ b^{1, 642}_1 ∧ -b^{1, 642}_0 ∧ p_642) -> ( b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ b^{1, 643}_0) c in CNF: c -b^{1, 642}_2 ∨ -b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ -p_642 ∨ b^{1, 643}_2 c -b^{1, 642}_2 ∨ -b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ -p_642 ∨ -b^{1, 643}_1 c -b^{1, 642}_2 ∨ -b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ -p_642 ∨ b^{1, 643}_0 c in DIMACS: -3086 -3087 3088 -642 3089 0 -3086 -3087 3088 -642 -3090 0 -3086 -3087 3088 -642 3091 0 c -1+1 --> 0 c ( b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ b^{1, 642}_0 ∧ p_642) -> (-b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ -b^{1, 643}_0) c in CNF: c -b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ -p_642 ∨ -b^{1, 643}_2 c -b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ -p_642 ∨ -b^{1, 643}_1 c -b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ -p_642 ∨ -b^{1, 643}_0 c in DIMACS: -3086 3087 -3088 -642 -3089 0 -3086 3087 -3088 -642 -3090 0 -3086 3087 -3088 -642 -3091 0 c 0+1 --> 1 c (-b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ -b^{1, 642}_0 ∧ p_642) -> (-b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ b^{1, 643}_0) c in CNF: c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ -p_642 ∨ -b^{1, 643}_2 c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ -p_642 ∨ -b^{1, 643}_1 c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ -p_642 ∨ b^{1, 643}_0 c in DIMACS: 3086 3087 3088 -642 -3089 0 3086 3087 3088 -642 -3090 0 3086 3087 3088 -642 3091 0 c 1+1 --> 2 c (-b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ b^{1, 642}_0 ∧ p_642) -> (-b^{1, 643}_2 ∧ b^{1, 643}_1 ∧ -b^{1, 643}_0) c in CNF: c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ -p_642 ∨ -b^{1, 643}_2 c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ -p_642 ∨ b^{1, 643}_1 c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ -p_642 ∨ -b^{1, 643}_0 c in DIMACS: 3086 3087 -3088 -642 -3089 0 3086 3087 -3088 -642 3090 0 3086 3087 -3088 -642 -3091 0 c 2+1 --> break c (-b^{1, 642}_2 ∧ b^{1, 642}_1 ∧ -b^{1, 642}_0 ∧ p_642) -> break c in CNF: c b^{1, 642}_2 ∨ -b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ -p_642 ∨ break c in DIMACS: 3086 -3087 3088 -642 1162 0 c 2-1 --> 1 c (-b^{1, 642}_2 ∧ b^{1, 642}_1 ∧ -b^{1, 642}_0 ∧ -p_642) -> (-b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ b^{1, 643}_0) c in CNF: c b^{1, 642}_2 ∨ -b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ p_642 ∨ -b^{1, 643}_2 c b^{1, 642}_2 ∨ -b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ p_642 ∨ -b^{1, 643}_1 c b^{1, 642}_2 ∨ -b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ p_642 ∨ b^{1, 643}_0 c in DIMACS: 3086 -3087 3088 642 -3089 0 3086 -3087 3088 642 -3090 0 3086 -3087 3088 642 3091 0 c 1-1 --> 0 c (-b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ b^{1, 642}_0 ∧ -p_642) -> (-b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ -b^{1, 643}_0) c in CNF: c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ p_642 ∨ -b^{1, 643}_2 c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ p_642 ∨ -b^{1, 643}_1 c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ p_642 ∨ -b^{1, 643}_0 c in DIMACS: 3086 3087 -3088 642 -3089 0 3086 3087 -3088 642 -3090 0 3086 3087 -3088 642 -3091 0 c 0-1 --> -1 c (-b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ -b^{1, 642}_0 ∧ -p_642) -> ( b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ b^{1, 643}_0) c in CNF: c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ p_642 ∨ b^{1, 643}_2 c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ p_642 ∨ -b^{1, 643}_1 c b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ p_642 ∨ b^{1, 643}_0 c in DIMACS: 3086 3087 3088 642 3089 0 3086 3087 3088 642 -3090 0 3086 3087 3088 642 3091 0 c -1-1 --> -2 c ( b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ b^{1, 642}_0 ∧ -p_642) -> ( b^{1, 643}_2 ∧ b^{1, 643}_1 ∧ -b^{1, 643}_0) c in CNF: c -b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ p_642 ∨ b^{1, 643}_2 c -b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ p_642 ∨ b^{1, 643}_1 c -b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ p_642 ∨ -b^{1, 643}_0 c in DIMACS: -3086 3087 -3088 642 3089 0 -3086 3087 -3088 642 3090 0 -3086 3087 -3088 642 -3091 0 c -2-1 --> break c ( b^{1, 642}_2 ∧ b^{1, 642}_1 ∧ -b^{1, 642}_0 ∧ -p_642) -> break c in CNF: c -b^{1, 642}_2 ∨ -b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ p_642 ∨ break c in DIMACS: -3086 -3087 3088 642 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 642}_2 ∧ -b^{1, 642}_1 ∧ -b^{1, 642}_0 ∧ true) c in CNF: c -b^{1, 642}_2 ∨ b^{1, 642}_1 ∨ b^{1, 642}_0 ∨ false c in DIMACS: -3086 3087 3088 0 c 3 does not represent an automaton state. c -(-b^{1, 642}_2 ∧ b^{1, 642}_1 ∧ b^{1, 642}_0 ∧ true) c in CNF: c b^{1, 642}_2 ∨ -b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ false c in DIMACS: 3086 -3087 -3088 0 c -3 does not represent an automaton state. c -( b^{1, 642}_2 ∧ b^{1, 642}_1 ∧ b^{1, 642}_0 ∧ true) c in CNF: c -b^{1, 642}_2 ∨ -b^{1, 642}_1 ∨ -b^{1, 642}_0 ∨ false c in DIMACS: -3086 -3087 -3088 0 c i = 643 c -2+1 --> -1 c ( b^{1, 643}_2 ∧ b^{1, 643}_1 ∧ -b^{1, 643}_0 ∧ p_643) -> ( b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ b^{1, 644}_0) c in CNF: c -b^{1, 643}_2 ∨ -b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ -p_643 ∨ b^{1, 644}_2 c -b^{1, 643}_2 ∨ -b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ -p_643 ∨ -b^{1, 644}_1 c -b^{1, 643}_2 ∨ -b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ -p_643 ∨ b^{1, 644}_0 c in DIMACS: -3089 -3090 3091 -643 3092 0 -3089 -3090 3091 -643 -3093 0 -3089 -3090 3091 -643 3094 0 c -1+1 --> 0 c ( b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ b^{1, 643}_0 ∧ p_643) -> (-b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ -b^{1, 644}_0) c in CNF: c -b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ -p_643 ∨ -b^{1, 644}_2 c -b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ -p_643 ∨ -b^{1, 644}_1 c -b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ -p_643 ∨ -b^{1, 644}_0 c in DIMACS: -3089 3090 -3091 -643 -3092 0 -3089 3090 -3091 -643 -3093 0 -3089 3090 -3091 -643 -3094 0 c 0+1 --> 1 c (-b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ -b^{1, 643}_0 ∧ p_643) -> (-b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ b^{1, 644}_0) c in CNF: c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ -p_643 ∨ -b^{1, 644}_2 c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ -p_643 ∨ -b^{1, 644}_1 c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ -p_643 ∨ b^{1, 644}_0 c in DIMACS: 3089 3090 3091 -643 -3092 0 3089 3090 3091 -643 -3093 0 3089 3090 3091 -643 3094 0 c 1+1 --> 2 c (-b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ b^{1, 643}_0 ∧ p_643) -> (-b^{1, 644}_2 ∧ b^{1, 644}_1 ∧ -b^{1, 644}_0) c in CNF: c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ -p_643 ∨ -b^{1, 644}_2 c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ -p_643 ∨ b^{1, 644}_1 c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ -p_643 ∨ -b^{1, 644}_0 c in DIMACS: 3089 3090 -3091 -643 -3092 0 3089 3090 -3091 -643 3093 0 3089 3090 -3091 -643 -3094 0 c 2+1 --> break c (-b^{1, 643}_2 ∧ b^{1, 643}_1 ∧ -b^{1, 643}_0 ∧ p_643) -> break c in CNF: c b^{1, 643}_2 ∨ -b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ -p_643 ∨ break c in DIMACS: 3089 -3090 3091 -643 1162 0 c 2-1 --> 1 c (-b^{1, 643}_2 ∧ b^{1, 643}_1 ∧ -b^{1, 643}_0 ∧ -p_643) -> (-b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ b^{1, 644}_0) c in CNF: c b^{1, 643}_2 ∨ -b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ p_643 ∨ -b^{1, 644}_2 c b^{1, 643}_2 ∨ -b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ p_643 ∨ -b^{1, 644}_1 c b^{1, 643}_2 ∨ -b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ p_643 ∨ b^{1, 644}_0 c in DIMACS: 3089 -3090 3091 643 -3092 0 3089 -3090 3091 643 -3093 0 3089 -3090 3091 643 3094 0 c 1-1 --> 0 c (-b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ b^{1, 643}_0 ∧ -p_643) -> (-b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ -b^{1, 644}_0) c in CNF: c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ p_643 ∨ -b^{1, 644}_2 c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ p_643 ∨ -b^{1, 644}_1 c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ p_643 ∨ -b^{1, 644}_0 c in DIMACS: 3089 3090 -3091 643 -3092 0 3089 3090 -3091 643 -3093 0 3089 3090 -3091 643 -3094 0 c 0-1 --> -1 c (-b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ -b^{1, 643}_0 ∧ -p_643) -> ( b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ b^{1, 644}_0) c in CNF: c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ p_643 ∨ b^{1, 644}_2 c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ p_643 ∨ -b^{1, 644}_1 c b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ p_643 ∨ b^{1, 644}_0 c in DIMACS: 3089 3090 3091 643 3092 0 3089 3090 3091 643 -3093 0 3089 3090 3091 643 3094 0 c -1-1 --> -2 c ( b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ b^{1, 643}_0 ∧ -p_643) -> ( b^{1, 644}_2 ∧ b^{1, 644}_1 ∧ -b^{1, 644}_0) c in CNF: c -b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ p_643 ∨ b^{1, 644}_2 c -b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ p_643 ∨ b^{1, 644}_1 c -b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ p_643 ∨ -b^{1, 644}_0 c in DIMACS: -3089 3090 -3091 643 3092 0 -3089 3090 -3091 643 3093 0 -3089 3090 -3091 643 -3094 0 c -2-1 --> break c ( b^{1, 643}_2 ∧ b^{1, 643}_1 ∧ -b^{1, 643}_0 ∧ -p_643) -> break c in CNF: c -b^{1, 643}_2 ∨ -b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ p_643 ∨ break c in DIMACS: -3089 -3090 3091 643 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 643}_2 ∧ -b^{1, 643}_1 ∧ -b^{1, 643}_0 ∧ true) c in CNF: c -b^{1, 643}_2 ∨ b^{1, 643}_1 ∨ b^{1, 643}_0 ∨ false c in DIMACS: -3089 3090 3091 0 c 3 does not represent an automaton state. c -(-b^{1, 643}_2 ∧ b^{1, 643}_1 ∧ b^{1, 643}_0 ∧ true) c in CNF: c b^{1, 643}_2 ∨ -b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ false c in DIMACS: 3089 -3090 -3091 0 c -3 does not represent an automaton state. c -( b^{1, 643}_2 ∧ b^{1, 643}_1 ∧ b^{1, 643}_0 ∧ true) c in CNF: c -b^{1, 643}_2 ∨ -b^{1, 643}_1 ∨ -b^{1, 643}_0 ∨ false c in DIMACS: -3089 -3090 -3091 0 c i = 644 c -2+1 --> -1 c ( b^{1, 644}_2 ∧ b^{1, 644}_1 ∧ -b^{1, 644}_0 ∧ p_644) -> ( b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ b^{1, 645}_0) c in CNF: c -b^{1, 644}_2 ∨ -b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ -p_644 ∨ b^{1, 645}_2 c -b^{1, 644}_2 ∨ -b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ -p_644 ∨ -b^{1, 645}_1 c -b^{1, 644}_2 ∨ -b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ -p_644 ∨ b^{1, 645}_0 c in DIMACS: -3092 -3093 3094 -644 3095 0 -3092 -3093 3094 -644 -3096 0 -3092 -3093 3094 -644 3097 0 c -1+1 --> 0 c ( b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ b^{1, 644}_0 ∧ p_644) -> (-b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ -b^{1, 645}_0) c in CNF: c -b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ -p_644 ∨ -b^{1, 645}_2 c -b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ -p_644 ∨ -b^{1, 645}_1 c -b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ -p_644 ∨ -b^{1, 645}_0 c in DIMACS: -3092 3093 -3094 -644 -3095 0 -3092 3093 -3094 -644 -3096 0 -3092 3093 -3094 -644 -3097 0 c 0+1 --> 1 c (-b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ -b^{1, 644}_0 ∧ p_644) -> (-b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ b^{1, 645}_0) c in CNF: c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ -p_644 ∨ -b^{1, 645}_2 c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ -p_644 ∨ -b^{1, 645}_1 c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ -p_644 ∨ b^{1, 645}_0 c in DIMACS: 3092 3093 3094 -644 -3095 0 3092 3093 3094 -644 -3096 0 3092 3093 3094 -644 3097 0 c 1+1 --> 2 c (-b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ b^{1, 644}_0 ∧ p_644) -> (-b^{1, 645}_2 ∧ b^{1, 645}_1 ∧ -b^{1, 645}_0) c in CNF: c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ -p_644 ∨ -b^{1, 645}_2 c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ -p_644 ∨ b^{1, 645}_1 c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ -p_644 ∨ -b^{1, 645}_0 c in DIMACS: 3092 3093 -3094 -644 -3095 0 3092 3093 -3094 -644 3096 0 3092 3093 -3094 -644 -3097 0 c 2+1 --> break c (-b^{1, 644}_2 ∧ b^{1, 644}_1 ∧ -b^{1, 644}_0 ∧ p_644) -> break c in CNF: c b^{1, 644}_2 ∨ -b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ -p_644 ∨ break c in DIMACS: 3092 -3093 3094 -644 1162 0 c 2-1 --> 1 c (-b^{1, 644}_2 ∧ b^{1, 644}_1 ∧ -b^{1, 644}_0 ∧ -p_644) -> (-b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ b^{1, 645}_0) c in CNF: c b^{1, 644}_2 ∨ -b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ p_644 ∨ -b^{1, 645}_2 c b^{1, 644}_2 ∨ -b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ p_644 ∨ -b^{1, 645}_1 c b^{1, 644}_2 ∨ -b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ p_644 ∨ b^{1, 645}_0 c in DIMACS: 3092 -3093 3094 644 -3095 0 3092 -3093 3094 644 -3096 0 3092 -3093 3094 644 3097 0 c 1-1 --> 0 c (-b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ b^{1, 644}_0 ∧ -p_644) -> (-b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ -b^{1, 645}_0) c in CNF: c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ p_644 ∨ -b^{1, 645}_2 c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ p_644 ∨ -b^{1, 645}_1 c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ p_644 ∨ -b^{1, 645}_0 c in DIMACS: 3092 3093 -3094 644 -3095 0 3092 3093 -3094 644 -3096 0 3092 3093 -3094 644 -3097 0 c 0-1 --> -1 c (-b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ -b^{1, 644}_0 ∧ -p_644) -> ( b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ b^{1, 645}_0) c in CNF: c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ p_644 ∨ b^{1, 645}_2 c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ p_644 ∨ -b^{1, 645}_1 c b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ p_644 ∨ b^{1, 645}_0 c in DIMACS: 3092 3093 3094 644 3095 0 3092 3093 3094 644 -3096 0 3092 3093 3094 644 3097 0 c -1-1 --> -2 c ( b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ b^{1, 644}_0 ∧ -p_644) -> ( b^{1, 645}_2 ∧ b^{1, 645}_1 ∧ -b^{1, 645}_0) c in CNF: c -b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ p_644 ∨ b^{1, 645}_2 c -b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ p_644 ∨ b^{1, 645}_1 c -b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ p_644 ∨ -b^{1, 645}_0 c in DIMACS: -3092 3093 -3094 644 3095 0 -3092 3093 -3094 644 3096 0 -3092 3093 -3094 644 -3097 0 c -2-1 --> break c ( b^{1, 644}_2 ∧ b^{1, 644}_1 ∧ -b^{1, 644}_0 ∧ -p_644) -> break c in CNF: c -b^{1, 644}_2 ∨ -b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ p_644 ∨ break c in DIMACS: -3092 -3093 3094 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 644}_2 ∧ -b^{1, 644}_1 ∧ -b^{1, 644}_0 ∧ true) c in CNF: c -b^{1, 644}_2 ∨ b^{1, 644}_1 ∨ b^{1, 644}_0 ∨ false c in DIMACS: -3092 3093 3094 0 c 3 does not represent an automaton state. c -(-b^{1, 644}_2 ∧ b^{1, 644}_1 ∧ b^{1, 644}_0 ∧ true) c in CNF: c b^{1, 644}_2 ∨ -b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ false c in DIMACS: 3092 -3093 -3094 0 c -3 does not represent an automaton state. c -( b^{1, 644}_2 ∧ b^{1, 644}_1 ∧ b^{1, 644}_0 ∧ true) c in CNF: c -b^{1, 644}_2 ∨ -b^{1, 644}_1 ∨ -b^{1, 644}_0 ∨ false c in DIMACS: -3092 -3093 -3094 0 c i = 645 c -2+1 --> -1 c ( b^{1, 645}_2 ∧ b^{1, 645}_1 ∧ -b^{1, 645}_0 ∧ p_645) -> ( b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ b^{1, 646}_0) c in CNF: c -b^{1, 645}_2 ∨ -b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ -p_645 ∨ b^{1, 646}_2 c -b^{1, 645}_2 ∨ -b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ -p_645 ∨ -b^{1, 646}_1 c -b^{1, 645}_2 ∨ -b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ -p_645 ∨ b^{1, 646}_0 c in DIMACS: -3095 -3096 3097 -645 3098 0 -3095 -3096 3097 -645 -3099 0 -3095 -3096 3097 -645 3100 0 c -1+1 --> 0 c ( b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ b^{1, 645}_0 ∧ p_645) -> (-b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ -b^{1, 646}_0) c in CNF: c -b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ -p_645 ∨ -b^{1, 646}_2 c -b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ -p_645 ∨ -b^{1, 646}_1 c -b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ -p_645 ∨ -b^{1, 646}_0 c in DIMACS: -3095 3096 -3097 -645 -3098 0 -3095 3096 -3097 -645 -3099 0 -3095 3096 -3097 -645 -3100 0 c 0+1 --> 1 c (-b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ -b^{1, 645}_0 ∧ p_645) -> (-b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ b^{1, 646}_0) c in CNF: c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ -p_645 ∨ -b^{1, 646}_2 c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ -p_645 ∨ -b^{1, 646}_1 c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ -p_645 ∨ b^{1, 646}_0 c in DIMACS: 3095 3096 3097 -645 -3098 0 3095 3096 3097 -645 -3099 0 3095 3096 3097 -645 3100 0 c 1+1 --> 2 c (-b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ b^{1, 645}_0 ∧ p_645) -> (-b^{1, 646}_2 ∧ b^{1, 646}_1 ∧ -b^{1, 646}_0) c in CNF: c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ -p_645 ∨ -b^{1, 646}_2 c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ -p_645 ∨ b^{1, 646}_1 c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ -p_645 ∨ -b^{1, 646}_0 c in DIMACS: 3095 3096 -3097 -645 -3098 0 3095 3096 -3097 -645 3099 0 3095 3096 -3097 -645 -3100 0 c 2+1 --> break c (-b^{1, 645}_2 ∧ b^{1, 645}_1 ∧ -b^{1, 645}_0 ∧ p_645) -> break c in CNF: c b^{1, 645}_2 ∨ -b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ -p_645 ∨ break c in DIMACS: 3095 -3096 3097 -645 1162 0 c 2-1 --> 1 c (-b^{1, 645}_2 ∧ b^{1, 645}_1 ∧ -b^{1, 645}_0 ∧ -p_645) -> (-b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ b^{1, 646}_0) c in CNF: c b^{1, 645}_2 ∨ -b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ p_645 ∨ -b^{1, 646}_2 c b^{1, 645}_2 ∨ -b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ p_645 ∨ -b^{1, 646}_1 c b^{1, 645}_2 ∨ -b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ p_645 ∨ b^{1, 646}_0 c in DIMACS: 3095 -3096 3097 645 -3098 0 3095 -3096 3097 645 -3099 0 3095 -3096 3097 645 3100 0 c 1-1 --> 0 c (-b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ b^{1, 645}_0 ∧ -p_645) -> (-b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ -b^{1, 646}_0) c in CNF: c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ p_645 ∨ -b^{1, 646}_2 c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ p_645 ∨ -b^{1, 646}_1 c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ p_645 ∨ -b^{1, 646}_0 c in DIMACS: 3095 3096 -3097 645 -3098 0 3095 3096 -3097 645 -3099 0 3095 3096 -3097 645 -3100 0 c 0-1 --> -1 c (-b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ -b^{1, 645}_0 ∧ -p_645) -> ( b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ b^{1, 646}_0) c in CNF: c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ p_645 ∨ b^{1, 646}_2 c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ p_645 ∨ -b^{1, 646}_1 c b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ p_645 ∨ b^{1, 646}_0 c in DIMACS: 3095 3096 3097 645 3098 0 3095 3096 3097 645 -3099 0 3095 3096 3097 645 3100 0 c -1-1 --> -2 c ( b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ b^{1, 645}_0 ∧ -p_645) -> ( b^{1, 646}_2 ∧ b^{1, 646}_1 ∧ -b^{1, 646}_0) c in CNF: c -b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ p_645 ∨ b^{1, 646}_2 c -b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ p_645 ∨ b^{1, 646}_1 c -b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ p_645 ∨ -b^{1, 646}_0 c in DIMACS: -3095 3096 -3097 645 3098 0 -3095 3096 -3097 645 3099 0 -3095 3096 -3097 645 -3100 0 c -2-1 --> break c ( b^{1, 645}_2 ∧ b^{1, 645}_1 ∧ -b^{1, 645}_0 ∧ -p_645) -> break c in CNF: c -b^{1, 645}_2 ∨ -b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ p_645 ∨ break c in DIMACS: -3095 -3096 3097 645 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 645}_2 ∧ -b^{1, 645}_1 ∧ -b^{1, 645}_0 ∧ true) c in CNF: c -b^{1, 645}_2 ∨ b^{1, 645}_1 ∨ b^{1, 645}_0 ∨ false c in DIMACS: -3095 3096 3097 0 c 3 does not represent an automaton state. c -(-b^{1, 645}_2 ∧ b^{1, 645}_1 ∧ b^{1, 645}_0 ∧ true) c in CNF: c b^{1, 645}_2 ∨ -b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ false c in DIMACS: 3095 -3096 -3097 0 c -3 does not represent an automaton state. c -( b^{1, 645}_2 ∧ b^{1, 645}_1 ∧ b^{1, 645}_0 ∧ true) c in CNF: c -b^{1, 645}_2 ∨ -b^{1, 645}_1 ∨ -b^{1, 645}_0 ∨ false c in DIMACS: -3095 -3096 -3097 0 c i = 646 c -2+1 --> -1 c ( b^{1, 646}_2 ∧ b^{1, 646}_1 ∧ -b^{1, 646}_0 ∧ p_646) -> ( b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ b^{1, 647}_0) c in CNF: c -b^{1, 646}_2 ∨ -b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ -p_646 ∨ b^{1, 647}_2 c -b^{1, 646}_2 ∨ -b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ -p_646 ∨ -b^{1, 647}_1 c -b^{1, 646}_2 ∨ -b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ -p_646 ∨ b^{1, 647}_0 c in DIMACS: -3098 -3099 3100 -646 3101 0 -3098 -3099 3100 -646 -3102 0 -3098 -3099 3100 -646 3103 0 c -1+1 --> 0 c ( b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ b^{1, 646}_0 ∧ p_646) -> (-b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ -b^{1, 647}_0) c in CNF: c -b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ -p_646 ∨ -b^{1, 647}_2 c -b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ -p_646 ∨ -b^{1, 647}_1 c -b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ -p_646 ∨ -b^{1, 647}_0 c in DIMACS: -3098 3099 -3100 -646 -3101 0 -3098 3099 -3100 -646 -3102 0 -3098 3099 -3100 -646 -3103 0 c 0+1 --> 1 c (-b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ -b^{1, 646}_0 ∧ p_646) -> (-b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ b^{1, 647}_0) c in CNF: c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ -p_646 ∨ -b^{1, 647}_2 c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ -p_646 ∨ -b^{1, 647}_1 c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ -p_646 ∨ b^{1, 647}_0 c in DIMACS: 3098 3099 3100 -646 -3101 0 3098 3099 3100 -646 -3102 0 3098 3099 3100 -646 3103 0 c 1+1 --> 2 c (-b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ b^{1, 646}_0 ∧ p_646) -> (-b^{1, 647}_2 ∧ b^{1, 647}_1 ∧ -b^{1, 647}_0) c in CNF: c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ -p_646 ∨ -b^{1, 647}_2 c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ -p_646 ∨ b^{1, 647}_1 c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ -p_646 ∨ -b^{1, 647}_0 c in DIMACS: 3098 3099 -3100 -646 -3101 0 3098 3099 -3100 -646 3102 0 3098 3099 -3100 -646 -3103 0 c 2+1 --> break c (-b^{1, 646}_2 ∧ b^{1, 646}_1 ∧ -b^{1, 646}_0 ∧ p_646) -> break c in CNF: c b^{1, 646}_2 ∨ -b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ -p_646 ∨ break c in DIMACS: 3098 -3099 3100 -646 1162 0 c 2-1 --> 1 c (-b^{1, 646}_2 ∧ b^{1, 646}_1 ∧ -b^{1, 646}_0 ∧ -p_646) -> (-b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ b^{1, 647}_0) c in CNF: c b^{1, 646}_2 ∨ -b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ p_646 ∨ -b^{1, 647}_2 c b^{1, 646}_2 ∨ -b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ p_646 ∨ -b^{1, 647}_1 c b^{1, 646}_2 ∨ -b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ p_646 ∨ b^{1, 647}_0 c in DIMACS: 3098 -3099 3100 646 -3101 0 3098 -3099 3100 646 -3102 0 3098 -3099 3100 646 3103 0 c 1-1 --> 0 c (-b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ b^{1, 646}_0 ∧ -p_646) -> (-b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ -b^{1, 647}_0) c in CNF: c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ p_646 ∨ -b^{1, 647}_2 c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ p_646 ∨ -b^{1, 647}_1 c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ p_646 ∨ -b^{1, 647}_0 c in DIMACS: 3098 3099 -3100 646 -3101 0 3098 3099 -3100 646 -3102 0 3098 3099 -3100 646 -3103 0 c 0-1 --> -1 c (-b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ -b^{1, 646}_0 ∧ -p_646) -> ( b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ b^{1, 647}_0) c in CNF: c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ p_646 ∨ b^{1, 647}_2 c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ p_646 ∨ -b^{1, 647}_1 c b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ p_646 ∨ b^{1, 647}_0 c in DIMACS: 3098 3099 3100 646 3101 0 3098 3099 3100 646 -3102 0 3098 3099 3100 646 3103 0 c -1-1 --> -2 c ( b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ b^{1, 646}_0 ∧ -p_646) -> ( b^{1, 647}_2 ∧ b^{1, 647}_1 ∧ -b^{1, 647}_0) c in CNF: c -b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ p_646 ∨ b^{1, 647}_2 c -b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ p_646 ∨ b^{1, 647}_1 c -b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ p_646 ∨ -b^{1, 647}_0 c in DIMACS: -3098 3099 -3100 646 3101 0 -3098 3099 -3100 646 3102 0 -3098 3099 -3100 646 -3103 0 c -2-1 --> break c ( b^{1, 646}_2 ∧ b^{1, 646}_1 ∧ -b^{1, 646}_0 ∧ -p_646) -> break c in CNF: c -b^{1, 646}_2 ∨ -b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ p_646 ∨ break c in DIMACS: -3098 -3099 3100 646 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 646}_2 ∧ -b^{1, 646}_1 ∧ -b^{1, 646}_0 ∧ true) c in CNF: c -b^{1, 646}_2 ∨ b^{1, 646}_1 ∨ b^{1, 646}_0 ∨ false c in DIMACS: -3098 3099 3100 0 c 3 does not represent an automaton state. c -(-b^{1, 646}_2 ∧ b^{1, 646}_1 ∧ b^{1, 646}_0 ∧ true) c in CNF: c b^{1, 646}_2 ∨ -b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ false c in DIMACS: 3098 -3099 -3100 0 c -3 does not represent an automaton state. c -( b^{1, 646}_2 ∧ b^{1, 646}_1 ∧ b^{1, 646}_0 ∧ true) c in CNF: c -b^{1, 646}_2 ∨ -b^{1, 646}_1 ∨ -b^{1, 646}_0 ∨ false c in DIMACS: -3098 -3099 -3100 0 c i = 647 c -2+1 --> -1 c ( b^{1, 647}_2 ∧ b^{1, 647}_1 ∧ -b^{1, 647}_0 ∧ p_647) -> ( b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ b^{1, 648}_0) c in CNF: c -b^{1, 647}_2 ∨ -b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ -p_647 ∨ b^{1, 648}_2 c -b^{1, 647}_2 ∨ -b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ -p_647 ∨ -b^{1, 648}_1 c -b^{1, 647}_2 ∨ -b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ -p_647 ∨ b^{1, 648}_0 c in DIMACS: -3101 -3102 3103 -647 3104 0 -3101 -3102 3103 -647 -3105 0 -3101 -3102 3103 -647 3106 0 c -1+1 --> 0 c ( b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ b^{1, 647}_0 ∧ p_647) -> (-b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ -b^{1, 648}_0) c in CNF: c -b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ -p_647 ∨ -b^{1, 648}_2 c -b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ -p_647 ∨ -b^{1, 648}_1 c -b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ -p_647 ∨ -b^{1, 648}_0 c in DIMACS: -3101 3102 -3103 -647 -3104 0 -3101 3102 -3103 -647 -3105 0 -3101 3102 -3103 -647 -3106 0 c 0+1 --> 1 c (-b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ -b^{1, 647}_0 ∧ p_647) -> (-b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ b^{1, 648}_0) c in CNF: c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ -p_647 ∨ -b^{1, 648}_2 c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ -p_647 ∨ -b^{1, 648}_1 c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ -p_647 ∨ b^{1, 648}_0 c in DIMACS: 3101 3102 3103 -647 -3104 0 3101 3102 3103 -647 -3105 0 3101 3102 3103 -647 3106 0 c 1+1 --> 2 c (-b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ b^{1, 647}_0 ∧ p_647) -> (-b^{1, 648}_2 ∧ b^{1, 648}_1 ∧ -b^{1, 648}_0) c in CNF: c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ -p_647 ∨ -b^{1, 648}_2 c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ -p_647 ∨ b^{1, 648}_1 c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ -p_647 ∨ -b^{1, 648}_0 c in DIMACS: 3101 3102 -3103 -647 -3104 0 3101 3102 -3103 -647 3105 0 3101 3102 -3103 -647 -3106 0 c 2+1 --> break c (-b^{1, 647}_2 ∧ b^{1, 647}_1 ∧ -b^{1, 647}_0 ∧ p_647) -> break c in CNF: c b^{1, 647}_2 ∨ -b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ -p_647 ∨ break c in DIMACS: 3101 -3102 3103 -647 1162 0 c 2-1 --> 1 c (-b^{1, 647}_2 ∧ b^{1, 647}_1 ∧ -b^{1, 647}_0 ∧ -p_647) -> (-b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ b^{1, 648}_0) c in CNF: c b^{1, 647}_2 ∨ -b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ p_647 ∨ -b^{1, 648}_2 c b^{1, 647}_2 ∨ -b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ p_647 ∨ -b^{1, 648}_1 c b^{1, 647}_2 ∨ -b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ p_647 ∨ b^{1, 648}_0 c in DIMACS: 3101 -3102 3103 647 -3104 0 3101 -3102 3103 647 -3105 0 3101 -3102 3103 647 3106 0 c 1-1 --> 0 c (-b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ b^{1, 647}_0 ∧ -p_647) -> (-b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ -b^{1, 648}_0) c in CNF: c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ p_647 ∨ -b^{1, 648}_2 c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ p_647 ∨ -b^{1, 648}_1 c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ p_647 ∨ -b^{1, 648}_0 c in DIMACS: 3101 3102 -3103 647 -3104 0 3101 3102 -3103 647 -3105 0 3101 3102 -3103 647 -3106 0 c 0-1 --> -1 c (-b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ -b^{1, 647}_0 ∧ -p_647) -> ( b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ b^{1, 648}_0) c in CNF: c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ p_647 ∨ b^{1, 648}_2 c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ p_647 ∨ -b^{1, 648}_1 c b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ p_647 ∨ b^{1, 648}_0 c in DIMACS: 3101 3102 3103 647 3104 0 3101 3102 3103 647 -3105 0 3101 3102 3103 647 3106 0 c -1-1 --> -2 c ( b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ b^{1, 647}_0 ∧ -p_647) -> ( b^{1, 648}_2 ∧ b^{1, 648}_1 ∧ -b^{1, 648}_0) c in CNF: c -b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ p_647 ∨ b^{1, 648}_2 c -b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ p_647 ∨ b^{1, 648}_1 c -b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ p_647 ∨ -b^{1, 648}_0 c in DIMACS: -3101 3102 -3103 647 3104 0 -3101 3102 -3103 647 3105 0 -3101 3102 -3103 647 -3106 0 c -2-1 --> break c ( b^{1, 647}_2 ∧ b^{1, 647}_1 ∧ -b^{1, 647}_0 ∧ -p_647) -> break c in CNF: c -b^{1, 647}_2 ∨ -b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ p_647 ∨ break c in DIMACS: -3101 -3102 3103 647 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 647}_2 ∧ -b^{1, 647}_1 ∧ -b^{1, 647}_0 ∧ true) c in CNF: c -b^{1, 647}_2 ∨ b^{1, 647}_1 ∨ b^{1, 647}_0 ∨ false c in DIMACS: -3101 3102 3103 0 c 3 does not represent an automaton state. c -(-b^{1, 647}_2 ∧ b^{1, 647}_1 ∧ b^{1, 647}_0 ∧ true) c in CNF: c b^{1, 647}_2 ∨ -b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ false c in DIMACS: 3101 -3102 -3103 0 c -3 does not represent an automaton state. c -( b^{1, 647}_2 ∧ b^{1, 647}_1 ∧ b^{1, 647}_0 ∧ true) c in CNF: c -b^{1, 647}_2 ∨ -b^{1, 647}_1 ∨ -b^{1, 647}_0 ∨ false c in DIMACS: -3101 -3102 -3103 0 c i = 648 c -2+1 --> -1 c ( b^{1, 648}_2 ∧ b^{1, 648}_1 ∧ -b^{1, 648}_0 ∧ p_648) -> ( b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ b^{1, 649}_0) c in CNF: c -b^{1, 648}_2 ∨ -b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ -p_648 ∨ b^{1, 649}_2 c -b^{1, 648}_2 ∨ -b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ -p_648 ∨ -b^{1, 649}_1 c -b^{1, 648}_2 ∨ -b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ -p_648 ∨ b^{1, 649}_0 c in DIMACS: -3104 -3105 3106 -648 3107 0 -3104 -3105 3106 -648 -3108 0 -3104 -3105 3106 -648 3109 0 c -1+1 --> 0 c ( b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ b^{1, 648}_0 ∧ p_648) -> (-b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ -b^{1, 649}_0) c in CNF: c -b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ -p_648 ∨ -b^{1, 649}_2 c -b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ -p_648 ∨ -b^{1, 649}_1 c -b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ -p_648 ∨ -b^{1, 649}_0 c in DIMACS: -3104 3105 -3106 -648 -3107 0 -3104 3105 -3106 -648 -3108 0 -3104 3105 -3106 -648 -3109 0 c 0+1 --> 1 c (-b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ -b^{1, 648}_0 ∧ p_648) -> (-b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ b^{1, 649}_0) c in CNF: c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ -p_648 ∨ -b^{1, 649}_2 c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ -p_648 ∨ -b^{1, 649}_1 c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ -p_648 ∨ b^{1, 649}_0 c in DIMACS: 3104 3105 3106 -648 -3107 0 3104 3105 3106 -648 -3108 0 3104 3105 3106 -648 3109 0 c 1+1 --> 2 c (-b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ b^{1, 648}_0 ∧ p_648) -> (-b^{1, 649}_2 ∧ b^{1, 649}_1 ∧ -b^{1, 649}_0) c in CNF: c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ -p_648 ∨ -b^{1, 649}_2 c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ -p_648 ∨ b^{1, 649}_1 c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ -p_648 ∨ -b^{1, 649}_0 c in DIMACS: 3104 3105 -3106 -648 -3107 0 3104 3105 -3106 -648 3108 0 3104 3105 -3106 -648 -3109 0 c 2+1 --> break c (-b^{1, 648}_2 ∧ b^{1, 648}_1 ∧ -b^{1, 648}_0 ∧ p_648) -> break c in CNF: c b^{1, 648}_2 ∨ -b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ -p_648 ∨ break c in DIMACS: 3104 -3105 3106 -648 1162 0 c 2-1 --> 1 c (-b^{1, 648}_2 ∧ b^{1, 648}_1 ∧ -b^{1, 648}_0 ∧ -p_648) -> (-b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ b^{1, 649}_0) c in CNF: c b^{1, 648}_2 ∨ -b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ p_648 ∨ -b^{1, 649}_2 c b^{1, 648}_2 ∨ -b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ p_648 ∨ -b^{1, 649}_1 c b^{1, 648}_2 ∨ -b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ p_648 ∨ b^{1, 649}_0 c in DIMACS: 3104 -3105 3106 648 -3107 0 3104 -3105 3106 648 -3108 0 3104 -3105 3106 648 3109 0 c 1-1 --> 0 c (-b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ b^{1, 648}_0 ∧ -p_648) -> (-b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ -b^{1, 649}_0) c in CNF: c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ p_648 ∨ -b^{1, 649}_2 c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ p_648 ∨ -b^{1, 649}_1 c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ p_648 ∨ -b^{1, 649}_0 c in DIMACS: 3104 3105 -3106 648 -3107 0 3104 3105 -3106 648 -3108 0 3104 3105 -3106 648 -3109 0 c 0-1 --> -1 c (-b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ -b^{1, 648}_0 ∧ -p_648) -> ( b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ b^{1, 649}_0) c in CNF: c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ p_648 ∨ b^{1, 649}_2 c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ p_648 ∨ -b^{1, 649}_1 c b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ p_648 ∨ b^{1, 649}_0 c in DIMACS: 3104 3105 3106 648 3107 0 3104 3105 3106 648 -3108 0 3104 3105 3106 648 3109 0 c -1-1 --> -2 c ( b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ b^{1, 648}_0 ∧ -p_648) -> ( b^{1, 649}_2 ∧ b^{1, 649}_1 ∧ -b^{1, 649}_0) c in CNF: c -b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ p_648 ∨ b^{1, 649}_2 c -b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ p_648 ∨ b^{1, 649}_1 c -b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ p_648 ∨ -b^{1, 649}_0 c in DIMACS: -3104 3105 -3106 648 3107 0 -3104 3105 -3106 648 3108 0 -3104 3105 -3106 648 -3109 0 c -2-1 --> break c ( b^{1, 648}_2 ∧ b^{1, 648}_1 ∧ -b^{1, 648}_0 ∧ -p_648) -> break c in CNF: c -b^{1, 648}_2 ∨ -b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ p_648 ∨ break c in DIMACS: -3104 -3105 3106 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 648}_2 ∧ -b^{1, 648}_1 ∧ -b^{1, 648}_0 ∧ true) c in CNF: c -b^{1, 648}_2 ∨ b^{1, 648}_1 ∨ b^{1, 648}_0 ∨ false c in DIMACS: -3104 3105 3106 0 c 3 does not represent an automaton state. c -(-b^{1, 648}_2 ∧ b^{1, 648}_1 ∧ b^{1, 648}_0 ∧ true) c in CNF: c b^{1, 648}_2 ∨ -b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ false c in DIMACS: 3104 -3105 -3106 0 c -3 does not represent an automaton state. c -( b^{1, 648}_2 ∧ b^{1, 648}_1 ∧ b^{1, 648}_0 ∧ true) c in CNF: c -b^{1, 648}_2 ∨ -b^{1, 648}_1 ∨ -b^{1, 648}_0 ∨ false c in DIMACS: -3104 -3105 -3106 0 c i = 649 c -2+1 --> -1 c ( b^{1, 649}_2 ∧ b^{1, 649}_1 ∧ -b^{1, 649}_0 ∧ p_649) -> ( b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ b^{1, 650}_0) c in CNF: c -b^{1, 649}_2 ∨ -b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ -p_649 ∨ b^{1, 650}_2 c -b^{1, 649}_2 ∨ -b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ -p_649 ∨ -b^{1, 650}_1 c -b^{1, 649}_2 ∨ -b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ -p_649 ∨ b^{1, 650}_0 c in DIMACS: -3107 -3108 3109 -649 3110 0 -3107 -3108 3109 -649 -3111 0 -3107 -3108 3109 -649 3112 0 c -1+1 --> 0 c ( b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ b^{1, 649}_0 ∧ p_649) -> (-b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ -b^{1, 650}_0) c in CNF: c -b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ -p_649 ∨ -b^{1, 650}_2 c -b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ -p_649 ∨ -b^{1, 650}_1 c -b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ -p_649 ∨ -b^{1, 650}_0 c in DIMACS: -3107 3108 -3109 -649 -3110 0 -3107 3108 -3109 -649 -3111 0 -3107 3108 -3109 -649 -3112 0 c 0+1 --> 1 c (-b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ -b^{1, 649}_0 ∧ p_649) -> (-b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ b^{1, 650}_0) c in CNF: c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ -p_649 ∨ -b^{1, 650}_2 c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ -p_649 ∨ -b^{1, 650}_1 c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ -p_649 ∨ b^{1, 650}_0 c in DIMACS: 3107 3108 3109 -649 -3110 0 3107 3108 3109 -649 -3111 0 3107 3108 3109 -649 3112 0 c 1+1 --> 2 c (-b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ b^{1, 649}_0 ∧ p_649) -> (-b^{1, 650}_2 ∧ b^{1, 650}_1 ∧ -b^{1, 650}_0) c in CNF: c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ -p_649 ∨ -b^{1, 650}_2 c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ -p_649 ∨ b^{1, 650}_1 c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ -p_649 ∨ -b^{1, 650}_0 c in DIMACS: 3107 3108 -3109 -649 -3110 0 3107 3108 -3109 -649 3111 0 3107 3108 -3109 -649 -3112 0 c 2+1 --> break c (-b^{1, 649}_2 ∧ b^{1, 649}_1 ∧ -b^{1, 649}_0 ∧ p_649) -> break c in CNF: c b^{1, 649}_2 ∨ -b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ -p_649 ∨ break c in DIMACS: 3107 -3108 3109 -649 1162 0 c 2-1 --> 1 c (-b^{1, 649}_2 ∧ b^{1, 649}_1 ∧ -b^{1, 649}_0 ∧ -p_649) -> (-b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ b^{1, 650}_0) c in CNF: c b^{1, 649}_2 ∨ -b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ p_649 ∨ -b^{1, 650}_2 c b^{1, 649}_2 ∨ -b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ p_649 ∨ -b^{1, 650}_1 c b^{1, 649}_2 ∨ -b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ p_649 ∨ b^{1, 650}_0 c in DIMACS: 3107 -3108 3109 649 -3110 0 3107 -3108 3109 649 -3111 0 3107 -3108 3109 649 3112 0 c 1-1 --> 0 c (-b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ b^{1, 649}_0 ∧ -p_649) -> (-b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ -b^{1, 650}_0) c in CNF: c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ p_649 ∨ -b^{1, 650}_2 c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ p_649 ∨ -b^{1, 650}_1 c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ p_649 ∨ -b^{1, 650}_0 c in DIMACS: 3107 3108 -3109 649 -3110 0 3107 3108 -3109 649 -3111 0 3107 3108 -3109 649 -3112 0 c 0-1 --> -1 c (-b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ -b^{1, 649}_0 ∧ -p_649) -> ( b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ b^{1, 650}_0) c in CNF: c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ p_649 ∨ b^{1, 650}_2 c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ p_649 ∨ -b^{1, 650}_1 c b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ p_649 ∨ b^{1, 650}_0 c in DIMACS: 3107 3108 3109 649 3110 0 3107 3108 3109 649 -3111 0 3107 3108 3109 649 3112 0 c -1-1 --> -2 c ( b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ b^{1, 649}_0 ∧ -p_649) -> ( b^{1, 650}_2 ∧ b^{1, 650}_1 ∧ -b^{1, 650}_0) c in CNF: c -b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ p_649 ∨ b^{1, 650}_2 c -b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ p_649 ∨ b^{1, 650}_1 c -b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ p_649 ∨ -b^{1, 650}_0 c in DIMACS: -3107 3108 -3109 649 3110 0 -3107 3108 -3109 649 3111 0 -3107 3108 -3109 649 -3112 0 c -2-1 --> break c ( b^{1, 649}_2 ∧ b^{1, 649}_1 ∧ -b^{1, 649}_0 ∧ -p_649) -> break c in CNF: c -b^{1, 649}_2 ∨ -b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ p_649 ∨ break c in DIMACS: -3107 -3108 3109 649 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 649}_2 ∧ -b^{1, 649}_1 ∧ -b^{1, 649}_0 ∧ true) c in CNF: c -b^{1, 649}_2 ∨ b^{1, 649}_1 ∨ b^{1, 649}_0 ∨ false c in DIMACS: -3107 3108 3109 0 c 3 does not represent an automaton state. c -(-b^{1, 649}_2 ∧ b^{1, 649}_1 ∧ b^{1, 649}_0 ∧ true) c in CNF: c b^{1, 649}_2 ∨ -b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ false c in DIMACS: 3107 -3108 -3109 0 c -3 does not represent an automaton state. c -( b^{1, 649}_2 ∧ b^{1, 649}_1 ∧ b^{1, 649}_0 ∧ true) c in CNF: c -b^{1, 649}_2 ∨ -b^{1, 649}_1 ∨ -b^{1, 649}_0 ∨ false c in DIMACS: -3107 -3108 -3109 0 c i = 650 c -2+1 --> -1 c ( b^{1, 650}_2 ∧ b^{1, 650}_1 ∧ -b^{1, 650}_0 ∧ p_650) -> ( b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ b^{1, 651}_0) c in CNF: c -b^{1, 650}_2 ∨ -b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ -p_650 ∨ b^{1, 651}_2 c -b^{1, 650}_2 ∨ -b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ -p_650 ∨ -b^{1, 651}_1 c -b^{1, 650}_2 ∨ -b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ -p_650 ∨ b^{1, 651}_0 c in DIMACS: -3110 -3111 3112 -650 3113 0 -3110 -3111 3112 -650 -3114 0 -3110 -3111 3112 -650 3115 0 c -1+1 --> 0 c ( b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ b^{1, 650}_0 ∧ p_650) -> (-b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ -b^{1, 651}_0) c in CNF: c -b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ -p_650 ∨ -b^{1, 651}_2 c -b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ -p_650 ∨ -b^{1, 651}_1 c -b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ -p_650 ∨ -b^{1, 651}_0 c in DIMACS: -3110 3111 -3112 -650 -3113 0 -3110 3111 -3112 -650 -3114 0 -3110 3111 -3112 -650 -3115 0 c 0+1 --> 1 c (-b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ -b^{1, 650}_0 ∧ p_650) -> (-b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ b^{1, 651}_0) c in CNF: c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ -p_650 ∨ -b^{1, 651}_2 c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ -p_650 ∨ -b^{1, 651}_1 c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ -p_650 ∨ b^{1, 651}_0 c in DIMACS: 3110 3111 3112 -650 -3113 0 3110 3111 3112 -650 -3114 0 3110 3111 3112 -650 3115 0 c 1+1 --> 2 c (-b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ b^{1, 650}_0 ∧ p_650) -> (-b^{1, 651}_2 ∧ b^{1, 651}_1 ∧ -b^{1, 651}_0) c in CNF: c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ -p_650 ∨ -b^{1, 651}_2 c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ -p_650 ∨ b^{1, 651}_1 c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ -p_650 ∨ -b^{1, 651}_0 c in DIMACS: 3110 3111 -3112 -650 -3113 0 3110 3111 -3112 -650 3114 0 3110 3111 -3112 -650 -3115 0 c 2+1 --> break c (-b^{1, 650}_2 ∧ b^{1, 650}_1 ∧ -b^{1, 650}_0 ∧ p_650) -> break c in CNF: c b^{1, 650}_2 ∨ -b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ -p_650 ∨ break c in DIMACS: 3110 -3111 3112 -650 1162 0 c 2-1 --> 1 c (-b^{1, 650}_2 ∧ b^{1, 650}_1 ∧ -b^{1, 650}_0 ∧ -p_650) -> (-b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ b^{1, 651}_0) c in CNF: c b^{1, 650}_2 ∨ -b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ p_650 ∨ -b^{1, 651}_2 c b^{1, 650}_2 ∨ -b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ p_650 ∨ -b^{1, 651}_1 c b^{1, 650}_2 ∨ -b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ p_650 ∨ b^{1, 651}_0 c in DIMACS: 3110 -3111 3112 650 -3113 0 3110 -3111 3112 650 -3114 0 3110 -3111 3112 650 3115 0 c 1-1 --> 0 c (-b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ b^{1, 650}_0 ∧ -p_650) -> (-b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ -b^{1, 651}_0) c in CNF: c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ p_650 ∨ -b^{1, 651}_2 c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ p_650 ∨ -b^{1, 651}_1 c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ p_650 ∨ -b^{1, 651}_0 c in DIMACS: 3110 3111 -3112 650 -3113 0 3110 3111 -3112 650 -3114 0 3110 3111 -3112 650 -3115 0 c 0-1 --> -1 c (-b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ -b^{1, 650}_0 ∧ -p_650) -> ( b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ b^{1, 651}_0) c in CNF: c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ p_650 ∨ b^{1, 651}_2 c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ p_650 ∨ -b^{1, 651}_1 c b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ p_650 ∨ b^{1, 651}_0 c in DIMACS: 3110 3111 3112 650 3113 0 3110 3111 3112 650 -3114 0 3110 3111 3112 650 3115 0 c -1-1 --> -2 c ( b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ b^{1, 650}_0 ∧ -p_650) -> ( b^{1, 651}_2 ∧ b^{1, 651}_1 ∧ -b^{1, 651}_0) c in CNF: c -b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ p_650 ∨ b^{1, 651}_2 c -b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ p_650 ∨ b^{1, 651}_1 c -b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ p_650 ∨ -b^{1, 651}_0 c in DIMACS: -3110 3111 -3112 650 3113 0 -3110 3111 -3112 650 3114 0 -3110 3111 -3112 650 -3115 0 c -2-1 --> break c ( b^{1, 650}_2 ∧ b^{1, 650}_1 ∧ -b^{1, 650}_0 ∧ -p_650) -> break c in CNF: c -b^{1, 650}_2 ∨ -b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ p_650 ∨ break c in DIMACS: -3110 -3111 3112 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 650}_2 ∧ -b^{1, 650}_1 ∧ -b^{1, 650}_0 ∧ true) c in CNF: c -b^{1, 650}_2 ∨ b^{1, 650}_1 ∨ b^{1, 650}_0 ∨ false c in DIMACS: -3110 3111 3112 0 c 3 does not represent an automaton state. c -(-b^{1, 650}_2 ∧ b^{1, 650}_1 ∧ b^{1, 650}_0 ∧ true) c in CNF: c b^{1, 650}_2 ∨ -b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ false c in DIMACS: 3110 -3111 -3112 0 c -3 does not represent an automaton state. c -( b^{1, 650}_2 ∧ b^{1, 650}_1 ∧ b^{1, 650}_0 ∧ true) c in CNF: c -b^{1, 650}_2 ∨ -b^{1, 650}_1 ∨ -b^{1, 650}_0 ∨ false c in DIMACS: -3110 -3111 -3112 0 c i = 651 c -2+1 --> -1 c ( b^{1, 651}_2 ∧ b^{1, 651}_1 ∧ -b^{1, 651}_0 ∧ p_651) -> ( b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ b^{1, 652}_0) c in CNF: c -b^{1, 651}_2 ∨ -b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ -p_651 ∨ b^{1, 652}_2 c -b^{1, 651}_2 ∨ -b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ -p_651 ∨ -b^{1, 652}_1 c -b^{1, 651}_2 ∨ -b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ -p_651 ∨ b^{1, 652}_0 c in DIMACS: -3113 -3114 3115 -651 3116 0 -3113 -3114 3115 -651 -3117 0 -3113 -3114 3115 -651 3118 0 c -1+1 --> 0 c ( b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ b^{1, 651}_0 ∧ p_651) -> (-b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ -b^{1, 652}_0) c in CNF: c -b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ -p_651 ∨ -b^{1, 652}_2 c -b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ -p_651 ∨ -b^{1, 652}_1 c -b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ -p_651 ∨ -b^{1, 652}_0 c in DIMACS: -3113 3114 -3115 -651 -3116 0 -3113 3114 -3115 -651 -3117 0 -3113 3114 -3115 -651 -3118 0 c 0+1 --> 1 c (-b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ -b^{1, 651}_0 ∧ p_651) -> (-b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ b^{1, 652}_0) c in CNF: c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ -p_651 ∨ -b^{1, 652}_2 c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ -p_651 ∨ -b^{1, 652}_1 c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ -p_651 ∨ b^{1, 652}_0 c in DIMACS: 3113 3114 3115 -651 -3116 0 3113 3114 3115 -651 -3117 0 3113 3114 3115 -651 3118 0 c 1+1 --> 2 c (-b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ b^{1, 651}_0 ∧ p_651) -> (-b^{1, 652}_2 ∧ b^{1, 652}_1 ∧ -b^{1, 652}_0) c in CNF: c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ -p_651 ∨ -b^{1, 652}_2 c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ -p_651 ∨ b^{1, 652}_1 c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ -p_651 ∨ -b^{1, 652}_0 c in DIMACS: 3113 3114 -3115 -651 -3116 0 3113 3114 -3115 -651 3117 0 3113 3114 -3115 -651 -3118 0 c 2+1 --> break c (-b^{1, 651}_2 ∧ b^{1, 651}_1 ∧ -b^{1, 651}_0 ∧ p_651) -> break c in CNF: c b^{1, 651}_2 ∨ -b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ -p_651 ∨ break c in DIMACS: 3113 -3114 3115 -651 1162 0 c 2-1 --> 1 c (-b^{1, 651}_2 ∧ b^{1, 651}_1 ∧ -b^{1, 651}_0 ∧ -p_651) -> (-b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ b^{1, 652}_0) c in CNF: c b^{1, 651}_2 ∨ -b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ p_651 ∨ -b^{1, 652}_2 c b^{1, 651}_2 ∨ -b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ p_651 ∨ -b^{1, 652}_1 c b^{1, 651}_2 ∨ -b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ p_651 ∨ b^{1, 652}_0 c in DIMACS: 3113 -3114 3115 651 -3116 0 3113 -3114 3115 651 -3117 0 3113 -3114 3115 651 3118 0 c 1-1 --> 0 c (-b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ b^{1, 651}_0 ∧ -p_651) -> (-b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ -b^{1, 652}_0) c in CNF: c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ p_651 ∨ -b^{1, 652}_2 c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ p_651 ∨ -b^{1, 652}_1 c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ p_651 ∨ -b^{1, 652}_0 c in DIMACS: 3113 3114 -3115 651 -3116 0 3113 3114 -3115 651 -3117 0 3113 3114 -3115 651 -3118 0 c 0-1 --> -1 c (-b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ -b^{1, 651}_0 ∧ -p_651) -> ( b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ b^{1, 652}_0) c in CNF: c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ p_651 ∨ b^{1, 652}_2 c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ p_651 ∨ -b^{1, 652}_1 c b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ p_651 ∨ b^{1, 652}_0 c in DIMACS: 3113 3114 3115 651 3116 0 3113 3114 3115 651 -3117 0 3113 3114 3115 651 3118 0 c -1-1 --> -2 c ( b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ b^{1, 651}_0 ∧ -p_651) -> ( b^{1, 652}_2 ∧ b^{1, 652}_1 ∧ -b^{1, 652}_0) c in CNF: c -b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ p_651 ∨ b^{1, 652}_2 c -b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ p_651 ∨ b^{1, 652}_1 c -b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ p_651 ∨ -b^{1, 652}_0 c in DIMACS: -3113 3114 -3115 651 3116 0 -3113 3114 -3115 651 3117 0 -3113 3114 -3115 651 -3118 0 c -2-1 --> break c ( b^{1, 651}_2 ∧ b^{1, 651}_1 ∧ -b^{1, 651}_0 ∧ -p_651) -> break c in CNF: c -b^{1, 651}_2 ∨ -b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ p_651 ∨ break c in DIMACS: -3113 -3114 3115 651 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 651}_2 ∧ -b^{1, 651}_1 ∧ -b^{1, 651}_0 ∧ true) c in CNF: c -b^{1, 651}_2 ∨ b^{1, 651}_1 ∨ b^{1, 651}_0 ∨ false c in DIMACS: -3113 3114 3115 0 c 3 does not represent an automaton state. c -(-b^{1, 651}_2 ∧ b^{1, 651}_1 ∧ b^{1, 651}_0 ∧ true) c in CNF: c b^{1, 651}_2 ∨ -b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ false c in DIMACS: 3113 -3114 -3115 0 c -3 does not represent an automaton state. c -( b^{1, 651}_2 ∧ b^{1, 651}_1 ∧ b^{1, 651}_0 ∧ true) c in CNF: c -b^{1, 651}_2 ∨ -b^{1, 651}_1 ∨ -b^{1, 651}_0 ∨ false c in DIMACS: -3113 -3114 -3115 0 c i = 652 c -2+1 --> -1 c ( b^{1, 652}_2 ∧ b^{1, 652}_1 ∧ -b^{1, 652}_0 ∧ p_652) -> ( b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ b^{1, 653}_0) c in CNF: c -b^{1, 652}_2 ∨ -b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ -p_652 ∨ b^{1, 653}_2 c -b^{1, 652}_2 ∨ -b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ -p_652 ∨ -b^{1, 653}_1 c -b^{1, 652}_2 ∨ -b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ -p_652 ∨ b^{1, 653}_0 c in DIMACS: -3116 -3117 3118 -652 3119 0 -3116 -3117 3118 -652 -3120 0 -3116 -3117 3118 -652 3121 0 c -1+1 --> 0 c ( b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ b^{1, 652}_0 ∧ p_652) -> (-b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ -b^{1, 653}_0) c in CNF: c -b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ -p_652 ∨ -b^{1, 653}_2 c -b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ -p_652 ∨ -b^{1, 653}_1 c -b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ -p_652 ∨ -b^{1, 653}_0 c in DIMACS: -3116 3117 -3118 -652 -3119 0 -3116 3117 -3118 -652 -3120 0 -3116 3117 -3118 -652 -3121 0 c 0+1 --> 1 c (-b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ -b^{1, 652}_0 ∧ p_652) -> (-b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ b^{1, 653}_0) c in CNF: c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ -p_652 ∨ -b^{1, 653}_2 c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ -p_652 ∨ -b^{1, 653}_1 c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ -p_652 ∨ b^{1, 653}_0 c in DIMACS: 3116 3117 3118 -652 -3119 0 3116 3117 3118 -652 -3120 0 3116 3117 3118 -652 3121 0 c 1+1 --> 2 c (-b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ b^{1, 652}_0 ∧ p_652) -> (-b^{1, 653}_2 ∧ b^{1, 653}_1 ∧ -b^{1, 653}_0) c in CNF: c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ -p_652 ∨ -b^{1, 653}_2 c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ -p_652 ∨ b^{1, 653}_1 c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ -p_652 ∨ -b^{1, 653}_0 c in DIMACS: 3116 3117 -3118 -652 -3119 0 3116 3117 -3118 -652 3120 0 3116 3117 -3118 -652 -3121 0 c 2+1 --> break c (-b^{1, 652}_2 ∧ b^{1, 652}_1 ∧ -b^{1, 652}_0 ∧ p_652) -> break c in CNF: c b^{1, 652}_2 ∨ -b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ -p_652 ∨ break c in DIMACS: 3116 -3117 3118 -652 1162 0 c 2-1 --> 1 c (-b^{1, 652}_2 ∧ b^{1, 652}_1 ∧ -b^{1, 652}_0 ∧ -p_652) -> (-b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ b^{1, 653}_0) c in CNF: c b^{1, 652}_2 ∨ -b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ p_652 ∨ -b^{1, 653}_2 c b^{1, 652}_2 ∨ -b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ p_652 ∨ -b^{1, 653}_1 c b^{1, 652}_2 ∨ -b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ p_652 ∨ b^{1, 653}_0 c in DIMACS: 3116 -3117 3118 652 -3119 0 3116 -3117 3118 652 -3120 0 3116 -3117 3118 652 3121 0 c 1-1 --> 0 c (-b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ b^{1, 652}_0 ∧ -p_652) -> (-b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ -b^{1, 653}_0) c in CNF: c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ p_652 ∨ -b^{1, 653}_2 c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ p_652 ∨ -b^{1, 653}_1 c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ p_652 ∨ -b^{1, 653}_0 c in DIMACS: 3116 3117 -3118 652 -3119 0 3116 3117 -3118 652 -3120 0 3116 3117 -3118 652 -3121 0 c 0-1 --> -1 c (-b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ -b^{1, 652}_0 ∧ -p_652) -> ( b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ b^{1, 653}_0) c in CNF: c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ p_652 ∨ b^{1, 653}_2 c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ p_652 ∨ -b^{1, 653}_1 c b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ p_652 ∨ b^{1, 653}_0 c in DIMACS: 3116 3117 3118 652 3119 0 3116 3117 3118 652 -3120 0 3116 3117 3118 652 3121 0 c -1-1 --> -2 c ( b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ b^{1, 652}_0 ∧ -p_652) -> ( b^{1, 653}_2 ∧ b^{1, 653}_1 ∧ -b^{1, 653}_0) c in CNF: c -b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ p_652 ∨ b^{1, 653}_2 c -b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ p_652 ∨ b^{1, 653}_1 c -b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ p_652 ∨ -b^{1, 653}_0 c in DIMACS: -3116 3117 -3118 652 3119 0 -3116 3117 -3118 652 3120 0 -3116 3117 -3118 652 -3121 0 c -2-1 --> break c ( b^{1, 652}_2 ∧ b^{1, 652}_1 ∧ -b^{1, 652}_0 ∧ -p_652) -> break c in CNF: c -b^{1, 652}_2 ∨ -b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ p_652 ∨ break c in DIMACS: -3116 -3117 3118 652 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 652}_2 ∧ -b^{1, 652}_1 ∧ -b^{1, 652}_0 ∧ true) c in CNF: c -b^{1, 652}_2 ∨ b^{1, 652}_1 ∨ b^{1, 652}_0 ∨ false c in DIMACS: -3116 3117 3118 0 c 3 does not represent an automaton state. c -(-b^{1, 652}_2 ∧ b^{1, 652}_1 ∧ b^{1, 652}_0 ∧ true) c in CNF: c b^{1, 652}_2 ∨ -b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ false c in DIMACS: 3116 -3117 -3118 0 c -3 does not represent an automaton state. c -( b^{1, 652}_2 ∧ b^{1, 652}_1 ∧ b^{1, 652}_0 ∧ true) c in CNF: c -b^{1, 652}_2 ∨ -b^{1, 652}_1 ∨ -b^{1, 652}_0 ∨ false c in DIMACS: -3116 -3117 -3118 0 c i = 653 c -2+1 --> -1 c ( b^{1, 653}_2 ∧ b^{1, 653}_1 ∧ -b^{1, 653}_0 ∧ p_653) -> ( b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ b^{1, 654}_0) c in CNF: c -b^{1, 653}_2 ∨ -b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ -p_653 ∨ b^{1, 654}_2 c -b^{1, 653}_2 ∨ -b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ -p_653 ∨ -b^{1, 654}_1 c -b^{1, 653}_2 ∨ -b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ -p_653 ∨ b^{1, 654}_0 c in DIMACS: -3119 -3120 3121 -653 3122 0 -3119 -3120 3121 -653 -3123 0 -3119 -3120 3121 -653 3124 0 c -1+1 --> 0 c ( b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ b^{1, 653}_0 ∧ p_653) -> (-b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ -b^{1, 654}_0) c in CNF: c -b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ -p_653 ∨ -b^{1, 654}_2 c -b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ -p_653 ∨ -b^{1, 654}_1 c -b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ -p_653 ∨ -b^{1, 654}_0 c in DIMACS: -3119 3120 -3121 -653 -3122 0 -3119 3120 -3121 -653 -3123 0 -3119 3120 -3121 -653 -3124 0 c 0+1 --> 1 c (-b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ -b^{1, 653}_0 ∧ p_653) -> (-b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ b^{1, 654}_0) c in CNF: c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ -p_653 ∨ -b^{1, 654}_2 c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ -p_653 ∨ -b^{1, 654}_1 c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ -p_653 ∨ b^{1, 654}_0 c in DIMACS: 3119 3120 3121 -653 -3122 0 3119 3120 3121 -653 -3123 0 3119 3120 3121 -653 3124 0 c 1+1 --> 2 c (-b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ b^{1, 653}_0 ∧ p_653) -> (-b^{1, 654}_2 ∧ b^{1, 654}_1 ∧ -b^{1, 654}_0) c in CNF: c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ -p_653 ∨ -b^{1, 654}_2 c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ -p_653 ∨ b^{1, 654}_1 c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ -p_653 ∨ -b^{1, 654}_0 c in DIMACS: 3119 3120 -3121 -653 -3122 0 3119 3120 -3121 -653 3123 0 3119 3120 -3121 -653 -3124 0 c 2+1 --> break c (-b^{1, 653}_2 ∧ b^{1, 653}_1 ∧ -b^{1, 653}_0 ∧ p_653) -> break c in CNF: c b^{1, 653}_2 ∨ -b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ -p_653 ∨ break c in DIMACS: 3119 -3120 3121 -653 1162 0 c 2-1 --> 1 c (-b^{1, 653}_2 ∧ b^{1, 653}_1 ∧ -b^{1, 653}_0 ∧ -p_653) -> (-b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ b^{1, 654}_0) c in CNF: c b^{1, 653}_2 ∨ -b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ p_653 ∨ -b^{1, 654}_2 c b^{1, 653}_2 ∨ -b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ p_653 ∨ -b^{1, 654}_1 c b^{1, 653}_2 ∨ -b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ p_653 ∨ b^{1, 654}_0 c in DIMACS: 3119 -3120 3121 653 -3122 0 3119 -3120 3121 653 -3123 0 3119 -3120 3121 653 3124 0 c 1-1 --> 0 c (-b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ b^{1, 653}_0 ∧ -p_653) -> (-b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ -b^{1, 654}_0) c in CNF: c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ p_653 ∨ -b^{1, 654}_2 c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ p_653 ∨ -b^{1, 654}_1 c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ p_653 ∨ -b^{1, 654}_0 c in DIMACS: 3119 3120 -3121 653 -3122 0 3119 3120 -3121 653 -3123 0 3119 3120 -3121 653 -3124 0 c 0-1 --> -1 c (-b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ -b^{1, 653}_0 ∧ -p_653) -> ( b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ b^{1, 654}_0) c in CNF: c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ p_653 ∨ b^{1, 654}_2 c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ p_653 ∨ -b^{1, 654}_1 c b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ p_653 ∨ b^{1, 654}_0 c in DIMACS: 3119 3120 3121 653 3122 0 3119 3120 3121 653 -3123 0 3119 3120 3121 653 3124 0 c -1-1 --> -2 c ( b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ b^{1, 653}_0 ∧ -p_653) -> ( b^{1, 654}_2 ∧ b^{1, 654}_1 ∧ -b^{1, 654}_0) c in CNF: c -b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ p_653 ∨ b^{1, 654}_2 c -b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ p_653 ∨ b^{1, 654}_1 c -b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ p_653 ∨ -b^{1, 654}_0 c in DIMACS: -3119 3120 -3121 653 3122 0 -3119 3120 -3121 653 3123 0 -3119 3120 -3121 653 -3124 0 c -2-1 --> break c ( b^{1, 653}_2 ∧ b^{1, 653}_1 ∧ -b^{1, 653}_0 ∧ -p_653) -> break c in CNF: c -b^{1, 653}_2 ∨ -b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ p_653 ∨ break c in DIMACS: -3119 -3120 3121 653 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 653}_2 ∧ -b^{1, 653}_1 ∧ -b^{1, 653}_0 ∧ true) c in CNF: c -b^{1, 653}_2 ∨ b^{1, 653}_1 ∨ b^{1, 653}_0 ∨ false c in DIMACS: -3119 3120 3121 0 c 3 does not represent an automaton state. c -(-b^{1, 653}_2 ∧ b^{1, 653}_1 ∧ b^{1, 653}_0 ∧ true) c in CNF: c b^{1, 653}_2 ∨ -b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ false c in DIMACS: 3119 -3120 -3121 0 c -3 does not represent an automaton state. c -( b^{1, 653}_2 ∧ b^{1, 653}_1 ∧ b^{1, 653}_0 ∧ true) c in CNF: c -b^{1, 653}_2 ∨ -b^{1, 653}_1 ∨ -b^{1, 653}_0 ∨ false c in DIMACS: -3119 -3120 -3121 0 c i = 654 c -2+1 --> -1 c ( b^{1, 654}_2 ∧ b^{1, 654}_1 ∧ -b^{1, 654}_0 ∧ p_654) -> ( b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ b^{1, 655}_0) c in CNF: c -b^{1, 654}_2 ∨ -b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ -p_654 ∨ b^{1, 655}_2 c -b^{1, 654}_2 ∨ -b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ -p_654 ∨ -b^{1, 655}_1 c -b^{1, 654}_2 ∨ -b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ -p_654 ∨ b^{1, 655}_0 c in DIMACS: -3122 -3123 3124 -654 3125 0 -3122 -3123 3124 -654 -3126 0 -3122 -3123 3124 -654 3127 0 c -1+1 --> 0 c ( b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ b^{1, 654}_0 ∧ p_654) -> (-b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ -b^{1, 655}_0) c in CNF: c -b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ -p_654 ∨ -b^{1, 655}_2 c -b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ -p_654 ∨ -b^{1, 655}_1 c -b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ -p_654 ∨ -b^{1, 655}_0 c in DIMACS: -3122 3123 -3124 -654 -3125 0 -3122 3123 -3124 -654 -3126 0 -3122 3123 -3124 -654 -3127 0 c 0+1 --> 1 c (-b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ -b^{1, 654}_0 ∧ p_654) -> (-b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ b^{1, 655}_0) c in CNF: c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ -p_654 ∨ -b^{1, 655}_2 c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ -p_654 ∨ -b^{1, 655}_1 c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ -p_654 ∨ b^{1, 655}_0 c in DIMACS: 3122 3123 3124 -654 -3125 0 3122 3123 3124 -654 -3126 0 3122 3123 3124 -654 3127 0 c 1+1 --> 2 c (-b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ b^{1, 654}_0 ∧ p_654) -> (-b^{1, 655}_2 ∧ b^{1, 655}_1 ∧ -b^{1, 655}_0) c in CNF: c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ -p_654 ∨ -b^{1, 655}_2 c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ -p_654 ∨ b^{1, 655}_1 c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ -p_654 ∨ -b^{1, 655}_0 c in DIMACS: 3122 3123 -3124 -654 -3125 0 3122 3123 -3124 -654 3126 0 3122 3123 -3124 -654 -3127 0 c 2+1 --> break c (-b^{1, 654}_2 ∧ b^{1, 654}_1 ∧ -b^{1, 654}_0 ∧ p_654) -> break c in CNF: c b^{1, 654}_2 ∨ -b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ -p_654 ∨ break c in DIMACS: 3122 -3123 3124 -654 1162 0 c 2-1 --> 1 c (-b^{1, 654}_2 ∧ b^{1, 654}_1 ∧ -b^{1, 654}_0 ∧ -p_654) -> (-b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ b^{1, 655}_0) c in CNF: c b^{1, 654}_2 ∨ -b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ p_654 ∨ -b^{1, 655}_2 c b^{1, 654}_2 ∨ -b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ p_654 ∨ -b^{1, 655}_1 c b^{1, 654}_2 ∨ -b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ p_654 ∨ b^{1, 655}_0 c in DIMACS: 3122 -3123 3124 654 -3125 0 3122 -3123 3124 654 -3126 0 3122 -3123 3124 654 3127 0 c 1-1 --> 0 c (-b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ b^{1, 654}_0 ∧ -p_654) -> (-b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ -b^{1, 655}_0) c in CNF: c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ p_654 ∨ -b^{1, 655}_2 c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ p_654 ∨ -b^{1, 655}_1 c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ p_654 ∨ -b^{1, 655}_0 c in DIMACS: 3122 3123 -3124 654 -3125 0 3122 3123 -3124 654 -3126 0 3122 3123 -3124 654 -3127 0 c 0-1 --> -1 c (-b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ -b^{1, 654}_0 ∧ -p_654) -> ( b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ b^{1, 655}_0) c in CNF: c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ p_654 ∨ b^{1, 655}_2 c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ p_654 ∨ -b^{1, 655}_1 c b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ p_654 ∨ b^{1, 655}_0 c in DIMACS: 3122 3123 3124 654 3125 0 3122 3123 3124 654 -3126 0 3122 3123 3124 654 3127 0 c -1-1 --> -2 c ( b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ b^{1, 654}_0 ∧ -p_654) -> ( b^{1, 655}_2 ∧ b^{1, 655}_1 ∧ -b^{1, 655}_0) c in CNF: c -b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ p_654 ∨ b^{1, 655}_2 c -b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ p_654 ∨ b^{1, 655}_1 c -b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ p_654 ∨ -b^{1, 655}_0 c in DIMACS: -3122 3123 -3124 654 3125 0 -3122 3123 -3124 654 3126 0 -3122 3123 -3124 654 -3127 0 c -2-1 --> break c ( b^{1, 654}_2 ∧ b^{1, 654}_1 ∧ -b^{1, 654}_0 ∧ -p_654) -> break c in CNF: c -b^{1, 654}_2 ∨ -b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ p_654 ∨ break c in DIMACS: -3122 -3123 3124 654 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 654}_2 ∧ -b^{1, 654}_1 ∧ -b^{1, 654}_0 ∧ true) c in CNF: c -b^{1, 654}_2 ∨ b^{1, 654}_1 ∨ b^{1, 654}_0 ∨ false c in DIMACS: -3122 3123 3124 0 c 3 does not represent an automaton state. c -(-b^{1, 654}_2 ∧ b^{1, 654}_1 ∧ b^{1, 654}_0 ∧ true) c in CNF: c b^{1, 654}_2 ∨ -b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ false c in DIMACS: 3122 -3123 -3124 0 c -3 does not represent an automaton state. c -( b^{1, 654}_2 ∧ b^{1, 654}_1 ∧ b^{1, 654}_0 ∧ true) c in CNF: c -b^{1, 654}_2 ∨ -b^{1, 654}_1 ∨ -b^{1, 654}_0 ∨ false c in DIMACS: -3122 -3123 -3124 0 c i = 655 c -2+1 --> -1 c ( b^{1, 655}_2 ∧ b^{1, 655}_1 ∧ -b^{1, 655}_0 ∧ p_655) -> ( b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ b^{1, 656}_0) c in CNF: c -b^{1, 655}_2 ∨ -b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ -p_655 ∨ b^{1, 656}_2 c -b^{1, 655}_2 ∨ -b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ -p_655 ∨ -b^{1, 656}_1 c -b^{1, 655}_2 ∨ -b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ -p_655 ∨ b^{1, 656}_0 c in DIMACS: -3125 -3126 3127 -655 3128 0 -3125 -3126 3127 -655 -3129 0 -3125 -3126 3127 -655 3130 0 c -1+1 --> 0 c ( b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ b^{1, 655}_0 ∧ p_655) -> (-b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ -b^{1, 656}_0) c in CNF: c -b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ -p_655 ∨ -b^{1, 656}_2 c -b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ -p_655 ∨ -b^{1, 656}_1 c -b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ -p_655 ∨ -b^{1, 656}_0 c in DIMACS: -3125 3126 -3127 -655 -3128 0 -3125 3126 -3127 -655 -3129 0 -3125 3126 -3127 -655 -3130 0 c 0+1 --> 1 c (-b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ -b^{1, 655}_0 ∧ p_655) -> (-b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ b^{1, 656}_0) c in CNF: c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ -p_655 ∨ -b^{1, 656}_2 c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ -p_655 ∨ -b^{1, 656}_1 c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ -p_655 ∨ b^{1, 656}_0 c in DIMACS: 3125 3126 3127 -655 -3128 0 3125 3126 3127 -655 -3129 0 3125 3126 3127 -655 3130 0 c 1+1 --> 2 c (-b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ b^{1, 655}_0 ∧ p_655) -> (-b^{1, 656}_2 ∧ b^{1, 656}_1 ∧ -b^{1, 656}_0) c in CNF: c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ -p_655 ∨ -b^{1, 656}_2 c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ -p_655 ∨ b^{1, 656}_1 c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ -p_655 ∨ -b^{1, 656}_0 c in DIMACS: 3125 3126 -3127 -655 -3128 0 3125 3126 -3127 -655 3129 0 3125 3126 -3127 -655 -3130 0 c 2+1 --> break c (-b^{1, 655}_2 ∧ b^{1, 655}_1 ∧ -b^{1, 655}_0 ∧ p_655) -> break c in CNF: c b^{1, 655}_2 ∨ -b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ -p_655 ∨ break c in DIMACS: 3125 -3126 3127 -655 1162 0 c 2-1 --> 1 c (-b^{1, 655}_2 ∧ b^{1, 655}_1 ∧ -b^{1, 655}_0 ∧ -p_655) -> (-b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ b^{1, 656}_0) c in CNF: c b^{1, 655}_2 ∨ -b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ p_655 ∨ -b^{1, 656}_2 c b^{1, 655}_2 ∨ -b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ p_655 ∨ -b^{1, 656}_1 c b^{1, 655}_2 ∨ -b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ p_655 ∨ b^{1, 656}_0 c in DIMACS: 3125 -3126 3127 655 -3128 0 3125 -3126 3127 655 -3129 0 3125 -3126 3127 655 3130 0 c 1-1 --> 0 c (-b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ b^{1, 655}_0 ∧ -p_655) -> (-b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ -b^{1, 656}_0) c in CNF: c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ p_655 ∨ -b^{1, 656}_2 c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ p_655 ∨ -b^{1, 656}_1 c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ p_655 ∨ -b^{1, 656}_0 c in DIMACS: 3125 3126 -3127 655 -3128 0 3125 3126 -3127 655 -3129 0 3125 3126 -3127 655 -3130 0 c 0-1 --> -1 c (-b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ -b^{1, 655}_0 ∧ -p_655) -> ( b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ b^{1, 656}_0) c in CNF: c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ p_655 ∨ b^{1, 656}_2 c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ p_655 ∨ -b^{1, 656}_1 c b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ p_655 ∨ b^{1, 656}_0 c in DIMACS: 3125 3126 3127 655 3128 0 3125 3126 3127 655 -3129 0 3125 3126 3127 655 3130 0 c -1-1 --> -2 c ( b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ b^{1, 655}_0 ∧ -p_655) -> ( b^{1, 656}_2 ∧ b^{1, 656}_1 ∧ -b^{1, 656}_0) c in CNF: c -b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ p_655 ∨ b^{1, 656}_2 c -b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ p_655 ∨ b^{1, 656}_1 c -b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ p_655 ∨ -b^{1, 656}_0 c in DIMACS: -3125 3126 -3127 655 3128 0 -3125 3126 -3127 655 3129 0 -3125 3126 -3127 655 -3130 0 c -2-1 --> break c ( b^{1, 655}_2 ∧ b^{1, 655}_1 ∧ -b^{1, 655}_0 ∧ -p_655) -> break c in CNF: c -b^{1, 655}_2 ∨ -b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ p_655 ∨ break c in DIMACS: -3125 -3126 3127 655 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 655}_2 ∧ -b^{1, 655}_1 ∧ -b^{1, 655}_0 ∧ true) c in CNF: c -b^{1, 655}_2 ∨ b^{1, 655}_1 ∨ b^{1, 655}_0 ∨ false c in DIMACS: -3125 3126 3127 0 c 3 does not represent an automaton state. c -(-b^{1, 655}_2 ∧ b^{1, 655}_1 ∧ b^{1, 655}_0 ∧ true) c in CNF: c b^{1, 655}_2 ∨ -b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ false c in DIMACS: 3125 -3126 -3127 0 c -3 does not represent an automaton state. c -( b^{1, 655}_2 ∧ b^{1, 655}_1 ∧ b^{1, 655}_0 ∧ true) c in CNF: c -b^{1, 655}_2 ∨ -b^{1, 655}_1 ∨ -b^{1, 655}_0 ∨ false c in DIMACS: -3125 -3126 -3127 0 c i = 656 c -2+1 --> -1 c ( b^{1, 656}_2 ∧ b^{1, 656}_1 ∧ -b^{1, 656}_0 ∧ p_656) -> ( b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ b^{1, 657}_0) c in CNF: c -b^{1, 656}_2 ∨ -b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ -p_656 ∨ b^{1, 657}_2 c -b^{1, 656}_2 ∨ -b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ -p_656 ∨ -b^{1, 657}_1 c -b^{1, 656}_2 ∨ -b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ -p_656 ∨ b^{1, 657}_0 c in DIMACS: -3128 -3129 3130 -656 3131 0 -3128 -3129 3130 -656 -3132 0 -3128 -3129 3130 -656 3133 0 c -1+1 --> 0 c ( b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ b^{1, 656}_0 ∧ p_656) -> (-b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ -b^{1, 657}_0) c in CNF: c -b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ -p_656 ∨ -b^{1, 657}_2 c -b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ -p_656 ∨ -b^{1, 657}_1 c -b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ -p_656 ∨ -b^{1, 657}_0 c in DIMACS: -3128 3129 -3130 -656 -3131 0 -3128 3129 -3130 -656 -3132 0 -3128 3129 -3130 -656 -3133 0 c 0+1 --> 1 c (-b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ -b^{1, 656}_0 ∧ p_656) -> (-b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ b^{1, 657}_0) c in CNF: c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ -p_656 ∨ -b^{1, 657}_2 c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ -p_656 ∨ -b^{1, 657}_1 c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ -p_656 ∨ b^{1, 657}_0 c in DIMACS: 3128 3129 3130 -656 -3131 0 3128 3129 3130 -656 -3132 0 3128 3129 3130 -656 3133 0 c 1+1 --> 2 c (-b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ b^{1, 656}_0 ∧ p_656) -> (-b^{1, 657}_2 ∧ b^{1, 657}_1 ∧ -b^{1, 657}_0) c in CNF: c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ -p_656 ∨ -b^{1, 657}_2 c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ -p_656 ∨ b^{1, 657}_1 c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ -p_656 ∨ -b^{1, 657}_0 c in DIMACS: 3128 3129 -3130 -656 -3131 0 3128 3129 -3130 -656 3132 0 3128 3129 -3130 -656 -3133 0 c 2+1 --> break c (-b^{1, 656}_2 ∧ b^{1, 656}_1 ∧ -b^{1, 656}_0 ∧ p_656) -> break c in CNF: c b^{1, 656}_2 ∨ -b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ -p_656 ∨ break c in DIMACS: 3128 -3129 3130 -656 1162 0 c 2-1 --> 1 c (-b^{1, 656}_2 ∧ b^{1, 656}_1 ∧ -b^{1, 656}_0 ∧ -p_656) -> (-b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ b^{1, 657}_0) c in CNF: c b^{1, 656}_2 ∨ -b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ p_656 ∨ -b^{1, 657}_2 c b^{1, 656}_2 ∨ -b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ p_656 ∨ -b^{1, 657}_1 c b^{1, 656}_2 ∨ -b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ p_656 ∨ b^{1, 657}_0 c in DIMACS: 3128 -3129 3130 656 -3131 0 3128 -3129 3130 656 -3132 0 3128 -3129 3130 656 3133 0 c 1-1 --> 0 c (-b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ b^{1, 656}_0 ∧ -p_656) -> (-b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ -b^{1, 657}_0) c in CNF: c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ p_656 ∨ -b^{1, 657}_2 c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ p_656 ∨ -b^{1, 657}_1 c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ p_656 ∨ -b^{1, 657}_0 c in DIMACS: 3128 3129 -3130 656 -3131 0 3128 3129 -3130 656 -3132 0 3128 3129 -3130 656 -3133 0 c 0-1 --> -1 c (-b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ -b^{1, 656}_0 ∧ -p_656) -> ( b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ b^{1, 657}_0) c in CNF: c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ p_656 ∨ b^{1, 657}_2 c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ p_656 ∨ -b^{1, 657}_1 c b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ p_656 ∨ b^{1, 657}_0 c in DIMACS: 3128 3129 3130 656 3131 0 3128 3129 3130 656 -3132 0 3128 3129 3130 656 3133 0 c -1-1 --> -2 c ( b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ b^{1, 656}_0 ∧ -p_656) -> ( b^{1, 657}_2 ∧ b^{1, 657}_1 ∧ -b^{1, 657}_0) c in CNF: c -b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ p_656 ∨ b^{1, 657}_2 c -b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ p_656 ∨ b^{1, 657}_1 c -b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ p_656 ∨ -b^{1, 657}_0 c in DIMACS: -3128 3129 -3130 656 3131 0 -3128 3129 -3130 656 3132 0 -3128 3129 -3130 656 -3133 0 c -2-1 --> break c ( b^{1, 656}_2 ∧ b^{1, 656}_1 ∧ -b^{1, 656}_0 ∧ -p_656) -> break c in CNF: c -b^{1, 656}_2 ∨ -b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ p_656 ∨ break c in DIMACS: -3128 -3129 3130 656 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 656}_2 ∧ -b^{1, 656}_1 ∧ -b^{1, 656}_0 ∧ true) c in CNF: c -b^{1, 656}_2 ∨ b^{1, 656}_1 ∨ b^{1, 656}_0 ∨ false c in DIMACS: -3128 3129 3130 0 c 3 does not represent an automaton state. c -(-b^{1, 656}_2 ∧ b^{1, 656}_1 ∧ b^{1, 656}_0 ∧ true) c in CNF: c b^{1, 656}_2 ∨ -b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ false c in DIMACS: 3128 -3129 -3130 0 c -3 does not represent an automaton state. c -( b^{1, 656}_2 ∧ b^{1, 656}_1 ∧ b^{1, 656}_0 ∧ true) c in CNF: c -b^{1, 656}_2 ∨ -b^{1, 656}_1 ∨ -b^{1, 656}_0 ∨ false c in DIMACS: -3128 -3129 -3130 0 c i = 657 c -2+1 --> -1 c ( b^{1, 657}_2 ∧ b^{1, 657}_1 ∧ -b^{1, 657}_0 ∧ p_657) -> ( b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ b^{1, 658}_0) c in CNF: c -b^{1, 657}_2 ∨ -b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ -p_657 ∨ b^{1, 658}_2 c -b^{1, 657}_2 ∨ -b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ -p_657 ∨ -b^{1, 658}_1 c -b^{1, 657}_2 ∨ -b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ -p_657 ∨ b^{1, 658}_0 c in DIMACS: -3131 -3132 3133 -657 3134 0 -3131 -3132 3133 -657 -3135 0 -3131 -3132 3133 -657 3136 0 c -1+1 --> 0 c ( b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ b^{1, 657}_0 ∧ p_657) -> (-b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ -b^{1, 658}_0) c in CNF: c -b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ -p_657 ∨ -b^{1, 658}_2 c -b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ -p_657 ∨ -b^{1, 658}_1 c -b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ -p_657 ∨ -b^{1, 658}_0 c in DIMACS: -3131 3132 -3133 -657 -3134 0 -3131 3132 -3133 -657 -3135 0 -3131 3132 -3133 -657 -3136 0 c 0+1 --> 1 c (-b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ -b^{1, 657}_0 ∧ p_657) -> (-b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ b^{1, 658}_0) c in CNF: c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ -p_657 ∨ -b^{1, 658}_2 c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ -p_657 ∨ -b^{1, 658}_1 c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ -p_657 ∨ b^{1, 658}_0 c in DIMACS: 3131 3132 3133 -657 -3134 0 3131 3132 3133 -657 -3135 0 3131 3132 3133 -657 3136 0 c 1+1 --> 2 c (-b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ b^{1, 657}_0 ∧ p_657) -> (-b^{1, 658}_2 ∧ b^{1, 658}_1 ∧ -b^{1, 658}_0) c in CNF: c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ -p_657 ∨ -b^{1, 658}_2 c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ -p_657 ∨ b^{1, 658}_1 c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ -p_657 ∨ -b^{1, 658}_0 c in DIMACS: 3131 3132 -3133 -657 -3134 0 3131 3132 -3133 -657 3135 0 3131 3132 -3133 -657 -3136 0 c 2+1 --> break c (-b^{1, 657}_2 ∧ b^{1, 657}_1 ∧ -b^{1, 657}_0 ∧ p_657) -> break c in CNF: c b^{1, 657}_2 ∨ -b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ -p_657 ∨ break c in DIMACS: 3131 -3132 3133 -657 1162 0 c 2-1 --> 1 c (-b^{1, 657}_2 ∧ b^{1, 657}_1 ∧ -b^{1, 657}_0 ∧ -p_657) -> (-b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ b^{1, 658}_0) c in CNF: c b^{1, 657}_2 ∨ -b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ p_657 ∨ -b^{1, 658}_2 c b^{1, 657}_2 ∨ -b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ p_657 ∨ -b^{1, 658}_1 c b^{1, 657}_2 ∨ -b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ p_657 ∨ b^{1, 658}_0 c in DIMACS: 3131 -3132 3133 657 -3134 0 3131 -3132 3133 657 -3135 0 3131 -3132 3133 657 3136 0 c 1-1 --> 0 c (-b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ b^{1, 657}_0 ∧ -p_657) -> (-b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ -b^{1, 658}_0) c in CNF: c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ p_657 ∨ -b^{1, 658}_2 c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ p_657 ∨ -b^{1, 658}_1 c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ p_657 ∨ -b^{1, 658}_0 c in DIMACS: 3131 3132 -3133 657 -3134 0 3131 3132 -3133 657 -3135 0 3131 3132 -3133 657 -3136 0 c 0-1 --> -1 c (-b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ -b^{1, 657}_0 ∧ -p_657) -> ( b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ b^{1, 658}_0) c in CNF: c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ p_657 ∨ b^{1, 658}_2 c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ p_657 ∨ -b^{1, 658}_1 c b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ p_657 ∨ b^{1, 658}_0 c in DIMACS: 3131 3132 3133 657 3134 0 3131 3132 3133 657 -3135 0 3131 3132 3133 657 3136 0 c -1-1 --> -2 c ( b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ b^{1, 657}_0 ∧ -p_657) -> ( b^{1, 658}_2 ∧ b^{1, 658}_1 ∧ -b^{1, 658}_0) c in CNF: c -b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ p_657 ∨ b^{1, 658}_2 c -b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ p_657 ∨ b^{1, 658}_1 c -b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ p_657 ∨ -b^{1, 658}_0 c in DIMACS: -3131 3132 -3133 657 3134 0 -3131 3132 -3133 657 3135 0 -3131 3132 -3133 657 -3136 0 c -2-1 --> break c ( b^{1, 657}_2 ∧ b^{1, 657}_1 ∧ -b^{1, 657}_0 ∧ -p_657) -> break c in CNF: c -b^{1, 657}_2 ∨ -b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ p_657 ∨ break c in DIMACS: -3131 -3132 3133 657 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 657}_2 ∧ -b^{1, 657}_1 ∧ -b^{1, 657}_0 ∧ true) c in CNF: c -b^{1, 657}_2 ∨ b^{1, 657}_1 ∨ b^{1, 657}_0 ∨ false c in DIMACS: -3131 3132 3133 0 c 3 does not represent an automaton state. c -(-b^{1, 657}_2 ∧ b^{1, 657}_1 ∧ b^{1, 657}_0 ∧ true) c in CNF: c b^{1, 657}_2 ∨ -b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ false c in DIMACS: 3131 -3132 -3133 0 c -3 does not represent an automaton state. c -( b^{1, 657}_2 ∧ b^{1, 657}_1 ∧ b^{1, 657}_0 ∧ true) c in CNF: c -b^{1, 657}_2 ∨ -b^{1, 657}_1 ∨ -b^{1, 657}_0 ∨ false c in DIMACS: -3131 -3132 -3133 0 c i = 658 c -2+1 --> -1 c ( b^{1, 658}_2 ∧ b^{1, 658}_1 ∧ -b^{1, 658}_0 ∧ p_658) -> ( b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ b^{1, 659}_0) c in CNF: c -b^{1, 658}_2 ∨ -b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ -p_658 ∨ b^{1, 659}_2 c -b^{1, 658}_2 ∨ -b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ -p_658 ∨ -b^{1, 659}_1 c -b^{1, 658}_2 ∨ -b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ -p_658 ∨ b^{1, 659}_0 c in DIMACS: -3134 -3135 3136 -658 3137 0 -3134 -3135 3136 -658 -3138 0 -3134 -3135 3136 -658 3139 0 c -1+1 --> 0 c ( b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ b^{1, 658}_0 ∧ p_658) -> (-b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ -b^{1, 659}_0) c in CNF: c -b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ -p_658 ∨ -b^{1, 659}_2 c -b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ -p_658 ∨ -b^{1, 659}_1 c -b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ -p_658 ∨ -b^{1, 659}_0 c in DIMACS: -3134 3135 -3136 -658 -3137 0 -3134 3135 -3136 -658 -3138 0 -3134 3135 -3136 -658 -3139 0 c 0+1 --> 1 c (-b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ -b^{1, 658}_0 ∧ p_658) -> (-b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ b^{1, 659}_0) c in CNF: c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ -p_658 ∨ -b^{1, 659}_2 c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ -p_658 ∨ -b^{1, 659}_1 c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ -p_658 ∨ b^{1, 659}_0 c in DIMACS: 3134 3135 3136 -658 -3137 0 3134 3135 3136 -658 -3138 0 3134 3135 3136 -658 3139 0 c 1+1 --> 2 c (-b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ b^{1, 658}_0 ∧ p_658) -> (-b^{1, 659}_2 ∧ b^{1, 659}_1 ∧ -b^{1, 659}_0) c in CNF: c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ -p_658 ∨ -b^{1, 659}_2 c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ -p_658 ∨ b^{1, 659}_1 c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ -p_658 ∨ -b^{1, 659}_0 c in DIMACS: 3134 3135 -3136 -658 -3137 0 3134 3135 -3136 -658 3138 0 3134 3135 -3136 -658 -3139 0 c 2+1 --> break c (-b^{1, 658}_2 ∧ b^{1, 658}_1 ∧ -b^{1, 658}_0 ∧ p_658) -> break c in CNF: c b^{1, 658}_2 ∨ -b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ -p_658 ∨ break c in DIMACS: 3134 -3135 3136 -658 1162 0 c 2-1 --> 1 c (-b^{1, 658}_2 ∧ b^{1, 658}_1 ∧ -b^{1, 658}_0 ∧ -p_658) -> (-b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ b^{1, 659}_0) c in CNF: c b^{1, 658}_2 ∨ -b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ p_658 ∨ -b^{1, 659}_2 c b^{1, 658}_2 ∨ -b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ p_658 ∨ -b^{1, 659}_1 c b^{1, 658}_2 ∨ -b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ p_658 ∨ b^{1, 659}_0 c in DIMACS: 3134 -3135 3136 658 -3137 0 3134 -3135 3136 658 -3138 0 3134 -3135 3136 658 3139 0 c 1-1 --> 0 c (-b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ b^{1, 658}_0 ∧ -p_658) -> (-b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ -b^{1, 659}_0) c in CNF: c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ p_658 ∨ -b^{1, 659}_2 c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ p_658 ∨ -b^{1, 659}_1 c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ p_658 ∨ -b^{1, 659}_0 c in DIMACS: 3134 3135 -3136 658 -3137 0 3134 3135 -3136 658 -3138 0 3134 3135 -3136 658 -3139 0 c 0-1 --> -1 c (-b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ -b^{1, 658}_0 ∧ -p_658) -> ( b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ b^{1, 659}_0) c in CNF: c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ p_658 ∨ b^{1, 659}_2 c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ p_658 ∨ -b^{1, 659}_1 c b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ p_658 ∨ b^{1, 659}_0 c in DIMACS: 3134 3135 3136 658 3137 0 3134 3135 3136 658 -3138 0 3134 3135 3136 658 3139 0 c -1-1 --> -2 c ( b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ b^{1, 658}_0 ∧ -p_658) -> ( b^{1, 659}_2 ∧ b^{1, 659}_1 ∧ -b^{1, 659}_0) c in CNF: c -b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ p_658 ∨ b^{1, 659}_2 c -b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ p_658 ∨ b^{1, 659}_1 c -b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ p_658 ∨ -b^{1, 659}_0 c in DIMACS: -3134 3135 -3136 658 3137 0 -3134 3135 -3136 658 3138 0 -3134 3135 -3136 658 -3139 0 c -2-1 --> break c ( b^{1, 658}_2 ∧ b^{1, 658}_1 ∧ -b^{1, 658}_0 ∧ -p_658) -> break c in CNF: c -b^{1, 658}_2 ∨ -b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ p_658 ∨ break c in DIMACS: -3134 -3135 3136 658 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 658}_2 ∧ -b^{1, 658}_1 ∧ -b^{1, 658}_0 ∧ true) c in CNF: c -b^{1, 658}_2 ∨ b^{1, 658}_1 ∨ b^{1, 658}_0 ∨ false c in DIMACS: -3134 3135 3136 0 c 3 does not represent an automaton state. c -(-b^{1, 658}_2 ∧ b^{1, 658}_1 ∧ b^{1, 658}_0 ∧ true) c in CNF: c b^{1, 658}_2 ∨ -b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ false c in DIMACS: 3134 -3135 -3136 0 c -3 does not represent an automaton state. c -( b^{1, 658}_2 ∧ b^{1, 658}_1 ∧ b^{1, 658}_0 ∧ true) c in CNF: c -b^{1, 658}_2 ∨ -b^{1, 658}_1 ∨ -b^{1, 658}_0 ∨ false c in DIMACS: -3134 -3135 -3136 0 c i = 659 c -2+1 --> -1 c ( b^{1, 659}_2 ∧ b^{1, 659}_1 ∧ -b^{1, 659}_0 ∧ p_659) -> ( b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ b^{1, 660}_0) c in CNF: c -b^{1, 659}_2 ∨ -b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ -p_659 ∨ b^{1, 660}_2 c -b^{1, 659}_2 ∨ -b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ -p_659 ∨ -b^{1, 660}_1 c -b^{1, 659}_2 ∨ -b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ -p_659 ∨ b^{1, 660}_0 c in DIMACS: -3137 -3138 3139 -659 3140 0 -3137 -3138 3139 -659 -3141 0 -3137 -3138 3139 -659 3142 0 c -1+1 --> 0 c ( b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ b^{1, 659}_0 ∧ p_659) -> (-b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ -b^{1, 660}_0) c in CNF: c -b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ -p_659 ∨ -b^{1, 660}_2 c -b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ -p_659 ∨ -b^{1, 660}_1 c -b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ -p_659 ∨ -b^{1, 660}_0 c in DIMACS: -3137 3138 -3139 -659 -3140 0 -3137 3138 -3139 -659 -3141 0 -3137 3138 -3139 -659 -3142 0 c 0+1 --> 1 c (-b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ -b^{1, 659}_0 ∧ p_659) -> (-b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ b^{1, 660}_0) c in CNF: c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ -p_659 ∨ -b^{1, 660}_2 c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ -p_659 ∨ -b^{1, 660}_1 c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ -p_659 ∨ b^{1, 660}_0 c in DIMACS: 3137 3138 3139 -659 -3140 0 3137 3138 3139 -659 -3141 0 3137 3138 3139 -659 3142 0 c 1+1 --> 2 c (-b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ b^{1, 659}_0 ∧ p_659) -> (-b^{1, 660}_2 ∧ b^{1, 660}_1 ∧ -b^{1, 660}_0) c in CNF: c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ -p_659 ∨ -b^{1, 660}_2 c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ -p_659 ∨ b^{1, 660}_1 c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ -p_659 ∨ -b^{1, 660}_0 c in DIMACS: 3137 3138 -3139 -659 -3140 0 3137 3138 -3139 -659 3141 0 3137 3138 -3139 -659 -3142 0 c 2+1 --> break c (-b^{1, 659}_2 ∧ b^{1, 659}_1 ∧ -b^{1, 659}_0 ∧ p_659) -> break c in CNF: c b^{1, 659}_2 ∨ -b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ -p_659 ∨ break c in DIMACS: 3137 -3138 3139 -659 1162 0 c 2-1 --> 1 c (-b^{1, 659}_2 ∧ b^{1, 659}_1 ∧ -b^{1, 659}_0 ∧ -p_659) -> (-b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ b^{1, 660}_0) c in CNF: c b^{1, 659}_2 ∨ -b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ p_659 ∨ -b^{1, 660}_2 c b^{1, 659}_2 ∨ -b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ p_659 ∨ -b^{1, 660}_1 c b^{1, 659}_2 ∨ -b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ p_659 ∨ b^{1, 660}_0 c in DIMACS: 3137 -3138 3139 659 -3140 0 3137 -3138 3139 659 -3141 0 3137 -3138 3139 659 3142 0 c 1-1 --> 0 c (-b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ b^{1, 659}_0 ∧ -p_659) -> (-b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ -b^{1, 660}_0) c in CNF: c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ p_659 ∨ -b^{1, 660}_2 c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ p_659 ∨ -b^{1, 660}_1 c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ p_659 ∨ -b^{1, 660}_0 c in DIMACS: 3137 3138 -3139 659 -3140 0 3137 3138 -3139 659 -3141 0 3137 3138 -3139 659 -3142 0 c 0-1 --> -1 c (-b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ -b^{1, 659}_0 ∧ -p_659) -> ( b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ b^{1, 660}_0) c in CNF: c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ p_659 ∨ b^{1, 660}_2 c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ p_659 ∨ -b^{1, 660}_1 c b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ p_659 ∨ b^{1, 660}_0 c in DIMACS: 3137 3138 3139 659 3140 0 3137 3138 3139 659 -3141 0 3137 3138 3139 659 3142 0 c -1-1 --> -2 c ( b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ b^{1, 659}_0 ∧ -p_659) -> ( b^{1, 660}_2 ∧ b^{1, 660}_1 ∧ -b^{1, 660}_0) c in CNF: c -b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ p_659 ∨ b^{1, 660}_2 c -b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ p_659 ∨ b^{1, 660}_1 c -b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ p_659 ∨ -b^{1, 660}_0 c in DIMACS: -3137 3138 -3139 659 3140 0 -3137 3138 -3139 659 3141 0 -3137 3138 -3139 659 -3142 0 c -2-1 --> break c ( b^{1, 659}_2 ∧ b^{1, 659}_1 ∧ -b^{1, 659}_0 ∧ -p_659) -> break c in CNF: c -b^{1, 659}_2 ∨ -b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ p_659 ∨ break c in DIMACS: -3137 -3138 3139 659 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 659}_2 ∧ -b^{1, 659}_1 ∧ -b^{1, 659}_0 ∧ true) c in CNF: c -b^{1, 659}_2 ∨ b^{1, 659}_1 ∨ b^{1, 659}_0 ∨ false c in DIMACS: -3137 3138 3139 0 c 3 does not represent an automaton state. c -(-b^{1, 659}_2 ∧ b^{1, 659}_1 ∧ b^{1, 659}_0 ∧ true) c in CNF: c b^{1, 659}_2 ∨ -b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ false c in DIMACS: 3137 -3138 -3139 0 c -3 does not represent an automaton state. c -( b^{1, 659}_2 ∧ b^{1, 659}_1 ∧ b^{1, 659}_0 ∧ true) c in CNF: c -b^{1, 659}_2 ∨ -b^{1, 659}_1 ∨ -b^{1, 659}_0 ∨ false c in DIMACS: -3137 -3138 -3139 0 c i = 660 c -2+1 --> -1 c ( b^{1, 660}_2 ∧ b^{1, 660}_1 ∧ -b^{1, 660}_0 ∧ p_660) -> ( b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ b^{1, 661}_0) c in CNF: c -b^{1, 660}_2 ∨ -b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ -p_660 ∨ b^{1, 661}_2 c -b^{1, 660}_2 ∨ -b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ -p_660 ∨ -b^{1, 661}_1 c -b^{1, 660}_2 ∨ -b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ -p_660 ∨ b^{1, 661}_0 c in DIMACS: -3140 -3141 3142 -660 3143 0 -3140 -3141 3142 -660 -3144 0 -3140 -3141 3142 -660 3145 0 c -1+1 --> 0 c ( b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ b^{1, 660}_0 ∧ p_660) -> (-b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ -b^{1, 661}_0) c in CNF: c -b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ -p_660 ∨ -b^{1, 661}_2 c -b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ -p_660 ∨ -b^{1, 661}_1 c -b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ -p_660 ∨ -b^{1, 661}_0 c in DIMACS: -3140 3141 -3142 -660 -3143 0 -3140 3141 -3142 -660 -3144 0 -3140 3141 -3142 -660 -3145 0 c 0+1 --> 1 c (-b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ -b^{1, 660}_0 ∧ p_660) -> (-b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ b^{1, 661}_0) c in CNF: c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ -p_660 ∨ -b^{1, 661}_2 c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ -p_660 ∨ -b^{1, 661}_1 c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ -p_660 ∨ b^{1, 661}_0 c in DIMACS: 3140 3141 3142 -660 -3143 0 3140 3141 3142 -660 -3144 0 3140 3141 3142 -660 3145 0 c 1+1 --> 2 c (-b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ b^{1, 660}_0 ∧ p_660) -> (-b^{1, 661}_2 ∧ b^{1, 661}_1 ∧ -b^{1, 661}_0) c in CNF: c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ -p_660 ∨ -b^{1, 661}_2 c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ -p_660 ∨ b^{1, 661}_1 c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ -p_660 ∨ -b^{1, 661}_0 c in DIMACS: 3140 3141 -3142 -660 -3143 0 3140 3141 -3142 -660 3144 0 3140 3141 -3142 -660 -3145 0 c 2+1 --> break c (-b^{1, 660}_2 ∧ b^{1, 660}_1 ∧ -b^{1, 660}_0 ∧ p_660) -> break c in CNF: c b^{1, 660}_2 ∨ -b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ -p_660 ∨ break c in DIMACS: 3140 -3141 3142 -660 1162 0 c 2-1 --> 1 c (-b^{1, 660}_2 ∧ b^{1, 660}_1 ∧ -b^{1, 660}_0 ∧ -p_660) -> (-b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ b^{1, 661}_0) c in CNF: c b^{1, 660}_2 ∨ -b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ p_660 ∨ -b^{1, 661}_2 c b^{1, 660}_2 ∨ -b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ p_660 ∨ -b^{1, 661}_1 c b^{1, 660}_2 ∨ -b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ p_660 ∨ b^{1, 661}_0 c in DIMACS: 3140 -3141 3142 660 -3143 0 3140 -3141 3142 660 -3144 0 3140 -3141 3142 660 3145 0 c 1-1 --> 0 c (-b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ b^{1, 660}_0 ∧ -p_660) -> (-b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ -b^{1, 661}_0) c in CNF: c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ p_660 ∨ -b^{1, 661}_2 c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ p_660 ∨ -b^{1, 661}_1 c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ p_660 ∨ -b^{1, 661}_0 c in DIMACS: 3140 3141 -3142 660 -3143 0 3140 3141 -3142 660 -3144 0 3140 3141 -3142 660 -3145 0 c 0-1 --> -1 c (-b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ -b^{1, 660}_0 ∧ -p_660) -> ( b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ b^{1, 661}_0) c in CNF: c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ p_660 ∨ b^{1, 661}_2 c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ p_660 ∨ -b^{1, 661}_1 c b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ p_660 ∨ b^{1, 661}_0 c in DIMACS: 3140 3141 3142 660 3143 0 3140 3141 3142 660 -3144 0 3140 3141 3142 660 3145 0 c -1-1 --> -2 c ( b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ b^{1, 660}_0 ∧ -p_660) -> ( b^{1, 661}_2 ∧ b^{1, 661}_1 ∧ -b^{1, 661}_0) c in CNF: c -b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ p_660 ∨ b^{1, 661}_2 c -b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ p_660 ∨ b^{1, 661}_1 c -b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ p_660 ∨ -b^{1, 661}_0 c in DIMACS: -3140 3141 -3142 660 3143 0 -3140 3141 -3142 660 3144 0 -3140 3141 -3142 660 -3145 0 c -2-1 --> break c ( b^{1, 660}_2 ∧ b^{1, 660}_1 ∧ -b^{1, 660}_0 ∧ -p_660) -> break c in CNF: c -b^{1, 660}_2 ∨ -b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ p_660 ∨ break c in DIMACS: -3140 -3141 3142 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 660}_2 ∧ -b^{1, 660}_1 ∧ -b^{1, 660}_0 ∧ true) c in CNF: c -b^{1, 660}_2 ∨ b^{1, 660}_1 ∨ b^{1, 660}_0 ∨ false c in DIMACS: -3140 3141 3142 0 c 3 does not represent an automaton state. c -(-b^{1, 660}_2 ∧ b^{1, 660}_1 ∧ b^{1, 660}_0 ∧ true) c in CNF: c b^{1, 660}_2 ∨ -b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ false c in DIMACS: 3140 -3141 -3142 0 c -3 does not represent an automaton state. c -( b^{1, 660}_2 ∧ b^{1, 660}_1 ∧ b^{1, 660}_0 ∧ true) c in CNF: c -b^{1, 660}_2 ∨ -b^{1, 660}_1 ∨ -b^{1, 660}_0 ∨ false c in DIMACS: -3140 -3141 -3142 0 c i = 661 c -2+1 --> -1 c ( b^{1, 661}_2 ∧ b^{1, 661}_1 ∧ -b^{1, 661}_0 ∧ p_661) -> ( b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ b^{1, 662}_0) c in CNF: c -b^{1, 661}_2 ∨ -b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ -p_661 ∨ b^{1, 662}_2 c -b^{1, 661}_2 ∨ -b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ -p_661 ∨ -b^{1, 662}_1 c -b^{1, 661}_2 ∨ -b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ -p_661 ∨ b^{1, 662}_0 c in DIMACS: -3143 -3144 3145 -661 3146 0 -3143 -3144 3145 -661 -3147 0 -3143 -3144 3145 -661 3148 0 c -1+1 --> 0 c ( b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ b^{1, 661}_0 ∧ p_661) -> (-b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ -b^{1, 662}_0) c in CNF: c -b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ -p_661 ∨ -b^{1, 662}_2 c -b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ -p_661 ∨ -b^{1, 662}_1 c -b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ -p_661 ∨ -b^{1, 662}_0 c in DIMACS: -3143 3144 -3145 -661 -3146 0 -3143 3144 -3145 -661 -3147 0 -3143 3144 -3145 -661 -3148 0 c 0+1 --> 1 c (-b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ -b^{1, 661}_0 ∧ p_661) -> (-b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ b^{1, 662}_0) c in CNF: c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ -p_661 ∨ -b^{1, 662}_2 c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ -p_661 ∨ -b^{1, 662}_1 c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ -p_661 ∨ b^{1, 662}_0 c in DIMACS: 3143 3144 3145 -661 -3146 0 3143 3144 3145 -661 -3147 0 3143 3144 3145 -661 3148 0 c 1+1 --> 2 c (-b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ b^{1, 661}_0 ∧ p_661) -> (-b^{1, 662}_2 ∧ b^{1, 662}_1 ∧ -b^{1, 662}_0) c in CNF: c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ -p_661 ∨ -b^{1, 662}_2 c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ -p_661 ∨ b^{1, 662}_1 c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ -p_661 ∨ -b^{1, 662}_0 c in DIMACS: 3143 3144 -3145 -661 -3146 0 3143 3144 -3145 -661 3147 0 3143 3144 -3145 -661 -3148 0 c 2+1 --> break c (-b^{1, 661}_2 ∧ b^{1, 661}_1 ∧ -b^{1, 661}_0 ∧ p_661) -> break c in CNF: c b^{1, 661}_2 ∨ -b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ -p_661 ∨ break c in DIMACS: 3143 -3144 3145 -661 1162 0 c 2-1 --> 1 c (-b^{1, 661}_2 ∧ b^{1, 661}_1 ∧ -b^{1, 661}_0 ∧ -p_661) -> (-b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ b^{1, 662}_0) c in CNF: c b^{1, 661}_2 ∨ -b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ p_661 ∨ -b^{1, 662}_2 c b^{1, 661}_2 ∨ -b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ p_661 ∨ -b^{1, 662}_1 c b^{1, 661}_2 ∨ -b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ p_661 ∨ b^{1, 662}_0 c in DIMACS: 3143 -3144 3145 661 -3146 0 3143 -3144 3145 661 -3147 0 3143 -3144 3145 661 3148 0 c 1-1 --> 0 c (-b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ b^{1, 661}_0 ∧ -p_661) -> (-b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ -b^{1, 662}_0) c in CNF: c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ p_661 ∨ -b^{1, 662}_2 c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ p_661 ∨ -b^{1, 662}_1 c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ p_661 ∨ -b^{1, 662}_0 c in DIMACS: 3143 3144 -3145 661 -3146 0 3143 3144 -3145 661 -3147 0 3143 3144 -3145 661 -3148 0 c 0-1 --> -1 c (-b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ -b^{1, 661}_0 ∧ -p_661) -> ( b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ b^{1, 662}_0) c in CNF: c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ p_661 ∨ b^{1, 662}_2 c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ p_661 ∨ -b^{1, 662}_1 c b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ p_661 ∨ b^{1, 662}_0 c in DIMACS: 3143 3144 3145 661 3146 0 3143 3144 3145 661 -3147 0 3143 3144 3145 661 3148 0 c -1-1 --> -2 c ( b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ b^{1, 661}_0 ∧ -p_661) -> ( b^{1, 662}_2 ∧ b^{1, 662}_1 ∧ -b^{1, 662}_0) c in CNF: c -b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ p_661 ∨ b^{1, 662}_2 c -b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ p_661 ∨ b^{1, 662}_1 c -b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ p_661 ∨ -b^{1, 662}_0 c in DIMACS: -3143 3144 -3145 661 3146 0 -3143 3144 -3145 661 3147 0 -3143 3144 -3145 661 -3148 0 c -2-1 --> break c ( b^{1, 661}_2 ∧ b^{1, 661}_1 ∧ -b^{1, 661}_0 ∧ -p_661) -> break c in CNF: c -b^{1, 661}_2 ∨ -b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ p_661 ∨ break c in DIMACS: -3143 -3144 3145 661 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 661}_2 ∧ -b^{1, 661}_1 ∧ -b^{1, 661}_0 ∧ true) c in CNF: c -b^{1, 661}_2 ∨ b^{1, 661}_1 ∨ b^{1, 661}_0 ∨ false c in DIMACS: -3143 3144 3145 0 c 3 does not represent an automaton state. c -(-b^{1, 661}_2 ∧ b^{1, 661}_1 ∧ b^{1, 661}_0 ∧ true) c in CNF: c b^{1, 661}_2 ∨ -b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ false c in DIMACS: 3143 -3144 -3145 0 c -3 does not represent an automaton state. c -( b^{1, 661}_2 ∧ b^{1, 661}_1 ∧ b^{1, 661}_0 ∧ true) c in CNF: c -b^{1, 661}_2 ∨ -b^{1, 661}_1 ∨ -b^{1, 661}_0 ∨ false c in DIMACS: -3143 -3144 -3145 0 c i = 662 c -2+1 --> -1 c ( b^{1, 662}_2 ∧ b^{1, 662}_1 ∧ -b^{1, 662}_0 ∧ p_662) -> ( b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ b^{1, 663}_0) c in CNF: c -b^{1, 662}_2 ∨ -b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ -p_662 ∨ b^{1, 663}_2 c -b^{1, 662}_2 ∨ -b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ -p_662 ∨ -b^{1, 663}_1 c -b^{1, 662}_2 ∨ -b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ -p_662 ∨ b^{1, 663}_0 c in DIMACS: -3146 -3147 3148 -662 3149 0 -3146 -3147 3148 -662 -3150 0 -3146 -3147 3148 -662 3151 0 c -1+1 --> 0 c ( b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ b^{1, 662}_0 ∧ p_662) -> (-b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ -b^{1, 663}_0) c in CNF: c -b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ -p_662 ∨ -b^{1, 663}_2 c -b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ -p_662 ∨ -b^{1, 663}_1 c -b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ -p_662 ∨ -b^{1, 663}_0 c in DIMACS: -3146 3147 -3148 -662 -3149 0 -3146 3147 -3148 -662 -3150 0 -3146 3147 -3148 -662 -3151 0 c 0+1 --> 1 c (-b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ -b^{1, 662}_0 ∧ p_662) -> (-b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ b^{1, 663}_0) c in CNF: c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ -p_662 ∨ -b^{1, 663}_2 c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ -p_662 ∨ -b^{1, 663}_1 c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ -p_662 ∨ b^{1, 663}_0 c in DIMACS: 3146 3147 3148 -662 -3149 0 3146 3147 3148 -662 -3150 0 3146 3147 3148 -662 3151 0 c 1+1 --> 2 c (-b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ b^{1, 662}_0 ∧ p_662) -> (-b^{1, 663}_2 ∧ b^{1, 663}_1 ∧ -b^{1, 663}_0) c in CNF: c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ -p_662 ∨ -b^{1, 663}_2 c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ -p_662 ∨ b^{1, 663}_1 c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ -p_662 ∨ -b^{1, 663}_0 c in DIMACS: 3146 3147 -3148 -662 -3149 0 3146 3147 -3148 -662 3150 0 3146 3147 -3148 -662 -3151 0 c 2+1 --> break c (-b^{1, 662}_2 ∧ b^{1, 662}_1 ∧ -b^{1, 662}_0 ∧ p_662) -> break c in CNF: c b^{1, 662}_2 ∨ -b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ -p_662 ∨ break c in DIMACS: 3146 -3147 3148 -662 1162 0 c 2-1 --> 1 c (-b^{1, 662}_2 ∧ b^{1, 662}_1 ∧ -b^{1, 662}_0 ∧ -p_662) -> (-b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ b^{1, 663}_0) c in CNF: c b^{1, 662}_2 ∨ -b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ p_662 ∨ -b^{1, 663}_2 c b^{1, 662}_2 ∨ -b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ p_662 ∨ -b^{1, 663}_1 c b^{1, 662}_2 ∨ -b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ p_662 ∨ b^{1, 663}_0 c in DIMACS: 3146 -3147 3148 662 -3149 0 3146 -3147 3148 662 -3150 0 3146 -3147 3148 662 3151 0 c 1-1 --> 0 c (-b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ b^{1, 662}_0 ∧ -p_662) -> (-b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ -b^{1, 663}_0) c in CNF: c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ p_662 ∨ -b^{1, 663}_2 c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ p_662 ∨ -b^{1, 663}_1 c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ p_662 ∨ -b^{1, 663}_0 c in DIMACS: 3146 3147 -3148 662 -3149 0 3146 3147 -3148 662 -3150 0 3146 3147 -3148 662 -3151 0 c 0-1 --> -1 c (-b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ -b^{1, 662}_0 ∧ -p_662) -> ( b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ b^{1, 663}_0) c in CNF: c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ p_662 ∨ b^{1, 663}_2 c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ p_662 ∨ -b^{1, 663}_1 c b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ p_662 ∨ b^{1, 663}_0 c in DIMACS: 3146 3147 3148 662 3149 0 3146 3147 3148 662 -3150 0 3146 3147 3148 662 3151 0 c -1-1 --> -2 c ( b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ b^{1, 662}_0 ∧ -p_662) -> ( b^{1, 663}_2 ∧ b^{1, 663}_1 ∧ -b^{1, 663}_0) c in CNF: c -b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ p_662 ∨ b^{1, 663}_2 c -b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ p_662 ∨ b^{1, 663}_1 c -b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ p_662 ∨ -b^{1, 663}_0 c in DIMACS: -3146 3147 -3148 662 3149 0 -3146 3147 -3148 662 3150 0 -3146 3147 -3148 662 -3151 0 c -2-1 --> break c ( b^{1, 662}_2 ∧ b^{1, 662}_1 ∧ -b^{1, 662}_0 ∧ -p_662) -> break c in CNF: c -b^{1, 662}_2 ∨ -b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ p_662 ∨ break c in DIMACS: -3146 -3147 3148 662 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 662}_2 ∧ -b^{1, 662}_1 ∧ -b^{1, 662}_0 ∧ true) c in CNF: c -b^{1, 662}_2 ∨ b^{1, 662}_1 ∨ b^{1, 662}_0 ∨ false c in DIMACS: -3146 3147 3148 0 c 3 does not represent an automaton state. c -(-b^{1, 662}_2 ∧ b^{1, 662}_1 ∧ b^{1, 662}_0 ∧ true) c in CNF: c b^{1, 662}_2 ∨ -b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ false c in DIMACS: 3146 -3147 -3148 0 c -3 does not represent an automaton state. c -( b^{1, 662}_2 ∧ b^{1, 662}_1 ∧ b^{1, 662}_0 ∧ true) c in CNF: c -b^{1, 662}_2 ∨ -b^{1, 662}_1 ∨ -b^{1, 662}_0 ∨ false c in DIMACS: -3146 -3147 -3148 0 c i = 663 c -2+1 --> -1 c ( b^{1, 663}_2 ∧ b^{1, 663}_1 ∧ -b^{1, 663}_0 ∧ p_663) -> ( b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ b^{1, 664}_0) c in CNF: c -b^{1, 663}_2 ∨ -b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ -p_663 ∨ b^{1, 664}_2 c -b^{1, 663}_2 ∨ -b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ -p_663 ∨ -b^{1, 664}_1 c -b^{1, 663}_2 ∨ -b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ -p_663 ∨ b^{1, 664}_0 c in DIMACS: -3149 -3150 3151 -663 3152 0 -3149 -3150 3151 -663 -3153 0 -3149 -3150 3151 -663 3154 0 c -1+1 --> 0 c ( b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ b^{1, 663}_0 ∧ p_663) -> (-b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ -b^{1, 664}_0) c in CNF: c -b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ -p_663 ∨ -b^{1, 664}_2 c -b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ -p_663 ∨ -b^{1, 664}_1 c -b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ -p_663 ∨ -b^{1, 664}_0 c in DIMACS: -3149 3150 -3151 -663 -3152 0 -3149 3150 -3151 -663 -3153 0 -3149 3150 -3151 -663 -3154 0 c 0+1 --> 1 c (-b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ -b^{1, 663}_0 ∧ p_663) -> (-b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ b^{1, 664}_0) c in CNF: c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ -p_663 ∨ -b^{1, 664}_2 c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ -p_663 ∨ -b^{1, 664}_1 c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ -p_663 ∨ b^{1, 664}_0 c in DIMACS: 3149 3150 3151 -663 -3152 0 3149 3150 3151 -663 -3153 0 3149 3150 3151 -663 3154 0 c 1+1 --> 2 c (-b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ b^{1, 663}_0 ∧ p_663) -> (-b^{1, 664}_2 ∧ b^{1, 664}_1 ∧ -b^{1, 664}_0) c in CNF: c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ -p_663 ∨ -b^{1, 664}_2 c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ -p_663 ∨ b^{1, 664}_1 c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ -p_663 ∨ -b^{1, 664}_0 c in DIMACS: 3149 3150 -3151 -663 -3152 0 3149 3150 -3151 -663 3153 0 3149 3150 -3151 -663 -3154 0 c 2+1 --> break c (-b^{1, 663}_2 ∧ b^{1, 663}_1 ∧ -b^{1, 663}_0 ∧ p_663) -> break c in CNF: c b^{1, 663}_2 ∨ -b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ -p_663 ∨ break c in DIMACS: 3149 -3150 3151 -663 1162 0 c 2-1 --> 1 c (-b^{1, 663}_2 ∧ b^{1, 663}_1 ∧ -b^{1, 663}_0 ∧ -p_663) -> (-b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ b^{1, 664}_0) c in CNF: c b^{1, 663}_2 ∨ -b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ p_663 ∨ -b^{1, 664}_2 c b^{1, 663}_2 ∨ -b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ p_663 ∨ -b^{1, 664}_1 c b^{1, 663}_2 ∨ -b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ p_663 ∨ b^{1, 664}_0 c in DIMACS: 3149 -3150 3151 663 -3152 0 3149 -3150 3151 663 -3153 0 3149 -3150 3151 663 3154 0 c 1-1 --> 0 c (-b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ b^{1, 663}_0 ∧ -p_663) -> (-b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ -b^{1, 664}_0) c in CNF: c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ p_663 ∨ -b^{1, 664}_2 c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ p_663 ∨ -b^{1, 664}_1 c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ p_663 ∨ -b^{1, 664}_0 c in DIMACS: 3149 3150 -3151 663 -3152 0 3149 3150 -3151 663 -3153 0 3149 3150 -3151 663 -3154 0 c 0-1 --> -1 c (-b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ -b^{1, 663}_0 ∧ -p_663) -> ( b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ b^{1, 664}_0) c in CNF: c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ p_663 ∨ b^{1, 664}_2 c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ p_663 ∨ -b^{1, 664}_1 c b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ p_663 ∨ b^{1, 664}_0 c in DIMACS: 3149 3150 3151 663 3152 0 3149 3150 3151 663 -3153 0 3149 3150 3151 663 3154 0 c -1-1 --> -2 c ( b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ b^{1, 663}_0 ∧ -p_663) -> ( b^{1, 664}_2 ∧ b^{1, 664}_1 ∧ -b^{1, 664}_0) c in CNF: c -b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ p_663 ∨ b^{1, 664}_2 c -b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ p_663 ∨ b^{1, 664}_1 c -b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ p_663 ∨ -b^{1, 664}_0 c in DIMACS: -3149 3150 -3151 663 3152 0 -3149 3150 -3151 663 3153 0 -3149 3150 -3151 663 -3154 0 c -2-1 --> break c ( b^{1, 663}_2 ∧ b^{1, 663}_1 ∧ -b^{1, 663}_0 ∧ -p_663) -> break c in CNF: c -b^{1, 663}_2 ∨ -b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ p_663 ∨ break c in DIMACS: -3149 -3150 3151 663 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 663}_2 ∧ -b^{1, 663}_1 ∧ -b^{1, 663}_0 ∧ true) c in CNF: c -b^{1, 663}_2 ∨ b^{1, 663}_1 ∨ b^{1, 663}_0 ∨ false c in DIMACS: -3149 3150 3151 0 c 3 does not represent an automaton state. c -(-b^{1, 663}_2 ∧ b^{1, 663}_1 ∧ b^{1, 663}_0 ∧ true) c in CNF: c b^{1, 663}_2 ∨ -b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ false c in DIMACS: 3149 -3150 -3151 0 c -3 does not represent an automaton state. c -( b^{1, 663}_2 ∧ b^{1, 663}_1 ∧ b^{1, 663}_0 ∧ true) c in CNF: c -b^{1, 663}_2 ∨ -b^{1, 663}_1 ∨ -b^{1, 663}_0 ∨ false c in DIMACS: -3149 -3150 -3151 0 c i = 664 c -2+1 --> -1 c ( b^{1, 664}_2 ∧ b^{1, 664}_1 ∧ -b^{1, 664}_0 ∧ p_664) -> ( b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ b^{1, 665}_0) c in CNF: c -b^{1, 664}_2 ∨ -b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ -p_664 ∨ b^{1, 665}_2 c -b^{1, 664}_2 ∨ -b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ -p_664 ∨ -b^{1, 665}_1 c -b^{1, 664}_2 ∨ -b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ -p_664 ∨ b^{1, 665}_0 c in DIMACS: -3152 -3153 3154 -664 3155 0 -3152 -3153 3154 -664 -3156 0 -3152 -3153 3154 -664 3157 0 c -1+1 --> 0 c ( b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ b^{1, 664}_0 ∧ p_664) -> (-b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ -b^{1, 665}_0) c in CNF: c -b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ -p_664 ∨ -b^{1, 665}_2 c -b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ -p_664 ∨ -b^{1, 665}_1 c -b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ -p_664 ∨ -b^{1, 665}_0 c in DIMACS: -3152 3153 -3154 -664 -3155 0 -3152 3153 -3154 -664 -3156 0 -3152 3153 -3154 -664 -3157 0 c 0+1 --> 1 c (-b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ -b^{1, 664}_0 ∧ p_664) -> (-b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ b^{1, 665}_0) c in CNF: c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ -p_664 ∨ -b^{1, 665}_2 c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ -p_664 ∨ -b^{1, 665}_1 c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ -p_664 ∨ b^{1, 665}_0 c in DIMACS: 3152 3153 3154 -664 -3155 0 3152 3153 3154 -664 -3156 0 3152 3153 3154 -664 3157 0 c 1+1 --> 2 c (-b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ b^{1, 664}_0 ∧ p_664) -> (-b^{1, 665}_2 ∧ b^{1, 665}_1 ∧ -b^{1, 665}_0) c in CNF: c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ -p_664 ∨ -b^{1, 665}_2 c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ -p_664 ∨ b^{1, 665}_1 c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ -p_664 ∨ -b^{1, 665}_0 c in DIMACS: 3152 3153 -3154 -664 -3155 0 3152 3153 -3154 -664 3156 0 3152 3153 -3154 -664 -3157 0 c 2+1 --> break c (-b^{1, 664}_2 ∧ b^{1, 664}_1 ∧ -b^{1, 664}_0 ∧ p_664) -> break c in CNF: c b^{1, 664}_2 ∨ -b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ -p_664 ∨ break c in DIMACS: 3152 -3153 3154 -664 1162 0 c 2-1 --> 1 c (-b^{1, 664}_2 ∧ b^{1, 664}_1 ∧ -b^{1, 664}_0 ∧ -p_664) -> (-b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ b^{1, 665}_0) c in CNF: c b^{1, 664}_2 ∨ -b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ p_664 ∨ -b^{1, 665}_2 c b^{1, 664}_2 ∨ -b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ p_664 ∨ -b^{1, 665}_1 c b^{1, 664}_2 ∨ -b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ p_664 ∨ b^{1, 665}_0 c in DIMACS: 3152 -3153 3154 664 -3155 0 3152 -3153 3154 664 -3156 0 3152 -3153 3154 664 3157 0 c 1-1 --> 0 c (-b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ b^{1, 664}_0 ∧ -p_664) -> (-b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ -b^{1, 665}_0) c in CNF: c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ p_664 ∨ -b^{1, 665}_2 c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ p_664 ∨ -b^{1, 665}_1 c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ p_664 ∨ -b^{1, 665}_0 c in DIMACS: 3152 3153 -3154 664 -3155 0 3152 3153 -3154 664 -3156 0 3152 3153 -3154 664 -3157 0 c 0-1 --> -1 c (-b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ -b^{1, 664}_0 ∧ -p_664) -> ( b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ b^{1, 665}_0) c in CNF: c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ p_664 ∨ b^{1, 665}_2 c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ p_664 ∨ -b^{1, 665}_1 c b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ p_664 ∨ b^{1, 665}_0 c in DIMACS: 3152 3153 3154 664 3155 0 3152 3153 3154 664 -3156 0 3152 3153 3154 664 3157 0 c -1-1 --> -2 c ( b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ b^{1, 664}_0 ∧ -p_664) -> ( b^{1, 665}_2 ∧ b^{1, 665}_1 ∧ -b^{1, 665}_0) c in CNF: c -b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ p_664 ∨ b^{1, 665}_2 c -b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ p_664 ∨ b^{1, 665}_1 c -b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ p_664 ∨ -b^{1, 665}_0 c in DIMACS: -3152 3153 -3154 664 3155 0 -3152 3153 -3154 664 3156 0 -3152 3153 -3154 664 -3157 0 c -2-1 --> break c ( b^{1, 664}_2 ∧ b^{1, 664}_1 ∧ -b^{1, 664}_0 ∧ -p_664) -> break c in CNF: c -b^{1, 664}_2 ∨ -b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ p_664 ∨ break c in DIMACS: -3152 -3153 3154 664 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 664}_2 ∧ -b^{1, 664}_1 ∧ -b^{1, 664}_0 ∧ true) c in CNF: c -b^{1, 664}_2 ∨ b^{1, 664}_1 ∨ b^{1, 664}_0 ∨ false c in DIMACS: -3152 3153 3154 0 c 3 does not represent an automaton state. c -(-b^{1, 664}_2 ∧ b^{1, 664}_1 ∧ b^{1, 664}_0 ∧ true) c in CNF: c b^{1, 664}_2 ∨ -b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ false c in DIMACS: 3152 -3153 -3154 0 c -3 does not represent an automaton state. c -( b^{1, 664}_2 ∧ b^{1, 664}_1 ∧ b^{1, 664}_0 ∧ true) c in CNF: c -b^{1, 664}_2 ∨ -b^{1, 664}_1 ∨ -b^{1, 664}_0 ∨ false c in DIMACS: -3152 -3153 -3154 0 c i = 665 c -2+1 --> -1 c ( b^{1, 665}_2 ∧ b^{1, 665}_1 ∧ -b^{1, 665}_0 ∧ p_665) -> ( b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ b^{1, 666}_0) c in CNF: c -b^{1, 665}_2 ∨ -b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ -p_665 ∨ b^{1, 666}_2 c -b^{1, 665}_2 ∨ -b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ -p_665 ∨ -b^{1, 666}_1 c -b^{1, 665}_2 ∨ -b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ -p_665 ∨ b^{1, 666}_0 c in DIMACS: -3155 -3156 3157 -665 3158 0 -3155 -3156 3157 -665 -3159 0 -3155 -3156 3157 -665 3160 0 c -1+1 --> 0 c ( b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ b^{1, 665}_0 ∧ p_665) -> (-b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ -b^{1, 666}_0) c in CNF: c -b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ -p_665 ∨ -b^{1, 666}_2 c -b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ -p_665 ∨ -b^{1, 666}_1 c -b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ -p_665 ∨ -b^{1, 666}_0 c in DIMACS: -3155 3156 -3157 -665 -3158 0 -3155 3156 -3157 -665 -3159 0 -3155 3156 -3157 -665 -3160 0 c 0+1 --> 1 c (-b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ -b^{1, 665}_0 ∧ p_665) -> (-b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ b^{1, 666}_0) c in CNF: c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ -p_665 ∨ -b^{1, 666}_2 c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ -p_665 ∨ -b^{1, 666}_1 c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ -p_665 ∨ b^{1, 666}_0 c in DIMACS: 3155 3156 3157 -665 -3158 0 3155 3156 3157 -665 -3159 0 3155 3156 3157 -665 3160 0 c 1+1 --> 2 c (-b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ b^{1, 665}_0 ∧ p_665) -> (-b^{1, 666}_2 ∧ b^{1, 666}_1 ∧ -b^{1, 666}_0) c in CNF: c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ -p_665 ∨ -b^{1, 666}_2 c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ -p_665 ∨ b^{1, 666}_1 c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ -p_665 ∨ -b^{1, 666}_0 c in DIMACS: 3155 3156 -3157 -665 -3158 0 3155 3156 -3157 -665 3159 0 3155 3156 -3157 -665 -3160 0 c 2+1 --> break c (-b^{1, 665}_2 ∧ b^{1, 665}_1 ∧ -b^{1, 665}_0 ∧ p_665) -> break c in CNF: c b^{1, 665}_2 ∨ -b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ -p_665 ∨ break c in DIMACS: 3155 -3156 3157 -665 1162 0 c 2-1 --> 1 c (-b^{1, 665}_2 ∧ b^{1, 665}_1 ∧ -b^{1, 665}_0 ∧ -p_665) -> (-b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ b^{1, 666}_0) c in CNF: c b^{1, 665}_2 ∨ -b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ p_665 ∨ -b^{1, 666}_2 c b^{1, 665}_2 ∨ -b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ p_665 ∨ -b^{1, 666}_1 c b^{1, 665}_2 ∨ -b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ p_665 ∨ b^{1, 666}_0 c in DIMACS: 3155 -3156 3157 665 -3158 0 3155 -3156 3157 665 -3159 0 3155 -3156 3157 665 3160 0 c 1-1 --> 0 c (-b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ b^{1, 665}_0 ∧ -p_665) -> (-b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ -b^{1, 666}_0) c in CNF: c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ p_665 ∨ -b^{1, 666}_2 c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ p_665 ∨ -b^{1, 666}_1 c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ p_665 ∨ -b^{1, 666}_0 c in DIMACS: 3155 3156 -3157 665 -3158 0 3155 3156 -3157 665 -3159 0 3155 3156 -3157 665 -3160 0 c 0-1 --> -1 c (-b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ -b^{1, 665}_0 ∧ -p_665) -> ( b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ b^{1, 666}_0) c in CNF: c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ p_665 ∨ b^{1, 666}_2 c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ p_665 ∨ -b^{1, 666}_1 c b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ p_665 ∨ b^{1, 666}_0 c in DIMACS: 3155 3156 3157 665 3158 0 3155 3156 3157 665 -3159 0 3155 3156 3157 665 3160 0 c -1-1 --> -2 c ( b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ b^{1, 665}_0 ∧ -p_665) -> ( b^{1, 666}_2 ∧ b^{1, 666}_1 ∧ -b^{1, 666}_0) c in CNF: c -b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ p_665 ∨ b^{1, 666}_2 c -b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ p_665 ∨ b^{1, 666}_1 c -b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ p_665 ∨ -b^{1, 666}_0 c in DIMACS: -3155 3156 -3157 665 3158 0 -3155 3156 -3157 665 3159 0 -3155 3156 -3157 665 -3160 0 c -2-1 --> break c ( b^{1, 665}_2 ∧ b^{1, 665}_1 ∧ -b^{1, 665}_0 ∧ -p_665) -> break c in CNF: c -b^{1, 665}_2 ∨ -b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ p_665 ∨ break c in DIMACS: -3155 -3156 3157 665 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 665}_2 ∧ -b^{1, 665}_1 ∧ -b^{1, 665}_0 ∧ true) c in CNF: c -b^{1, 665}_2 ∨ b^{1, 665}_1 ∨ b^{1, 665}_0 ∨ false c in DIMACS: -3155 3156 3157 0 c 3 does not represent an automaton state. c -(-b^{1, 665}_2 ∧ b^{1, 665}_1 ∧ b^{1, 665}_0 ∧ true) c in CNF: c b^{1, 665}_2 ∨ -b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ false c in DIMACS: 3155 -3156 -3157 0 c -3 does not represent an automaton state. c -( b^{1, 665}_2 ∧ b^{1, 665}_1 ∧ b^{1, 665}_0 ∧ true) c in CNF: c -b^{1, 665}_2 ∨ -b^{1, 665}_1 ∨ -b^{1, 665}_0 ∨ false c in DIMACS: -3155 -3156 -3157 0 c i = 666 c -2+1 --> -1 c ( b^{1, 666}_2 ∧ b^{1, 666}_1 ∧ -b^{1, 666}_0 ∧ p_666) -> ( b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ b^{1, 667}_0) c in CNF: c -b^{1, 666}_2 ∨ -b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ -p_666 ∨ b^{1, 667}_2 c -b^{1, 666}_2 ∨ -b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ -p_666 ∨ -b^{1, 667}_1 c -b^{1, 666}_2 ∨ -b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ -p_666 ∨ b^{1, 667}_0 c in DIMACS: -3158 -3159 3160 -666 3161 0 -3158 -3159 3160 -666 -3162 0 -3158 -3159 3160 -666 3163 0 c -1+1 --> 0 c ( b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ b^{1, 666}_0 ∧ p_666) -> (-b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ -b^{1, 667}_0) c in CNF: c -b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ -p_666 ∨ -b^{1, 667}_2 c -b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ -p_666 ∨ -b^{1, 667}_1 c -b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ -p_666 ∨ -b^{1, 667}_0 c in DIMACS: -3158 3159 -3160 -666 -3161 0 -3158 3159 -3160 -666 -3162 0 -3158 3159 -3160 -666 -3163 0 c 0+1 --> 1 c (-b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ -b^{1, 666}_0 ∧ p_666) -> (-b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ b^{1, 667}_0) c in CNF: c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ -p_666 ∨ -b^{1, 667}_2 c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ -p_666 ∨ -b^{1, 667}_1 c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ -p_666 ∨ b^{1, 667}_0 c in DIMACS: 3158 3159 3160 -666 -3161 0 3158 3159 3160 -666 -3162 0 3158 3159 3160 -666 3163 0 c 1+1 --> 2 c (-b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ b^{1, 666}_0 ∧ p_666) -> (-b^{1, 667}_2 ∧ b^{1, 667}_1 ∧ -b^{1, 667}_0) c in CNF: c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ -p_666 ∨ -b^{1, 667}_2 c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ -p_666 ∨ b^{1, 667}_1 c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ -p_666 ∨ -b^{1, 667}_0 c in DIMACS: 3158 3159 -3160 -666 -3161 0 3158 3159 -3160 -666 3162 0 3158 3159 -3160 -666 -3163 0 c 2+1 --> break c (-b^{1, 666}_2 ∧ b^{1, 666}_1 ∧ -b^{1, 666}_0 ∧ p_666) -> break c in CNF: c b^{1, 666}_2 ∨ -b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ -p_666 ∨ break c in DIMACS: 3158 -3159 3160 -666 1162 0 c 2-1 --> 1 c (-b^{1, 666}_2 ∧ b^{1, 666}_1 ∧ -b^{1, 666}_0 ∧ -p_666) -> (-b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ b^{1, 667}_0) c in CNF: c b^{1, 666}_2 ∨ -b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ p_666 ∨ -b^{1, 667}_2 c b^{1, 666}_2 ∨ -b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ p_666 ∨ -b^{1, 667}_1 c b^{1, 666}_2 ∨ -b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ p_666 ∨ b^{1, 667}_0 c in DIMACS: 3158 -3159 3160 666 -3161 0 3158 -3159 3160 666 -3162 0 3158 -3159 3160 666 3163 0 c 1-1 --> 0 c (-b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ b^{1, 666}_0 ∧ -p_666) -> (-b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ -b^{1, 667}_0) c in CNF: c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ p_666 ∨ -b^{1, 667}_2 c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ p_666 ∨ -b^{1, 667}_1 c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ p_666 ∨ -b^{1, 667}_0 c in DIMACS: 3158 3159 -3160 666 -3161 0 3158 3159 -3160 666 -3162 0 3158 3159 -3160 666 -3163 0 c 0-1 --> -1 c (-b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ -b^{1, 666}_0 ∧ -p_666) -> ( b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ b^{1, 667}_0) c in CNF: c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ p_666 ∨ b^{1, 667}_2 c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ p_666 ∨ -b^{1, 667}_1 c b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ p_666 ∨ b^{1, 667}_0 c in DIMACS: 3158 3159 3160 666 3161 0 3158 3159 3160 666 -3162 0 3158 3159 3160 666 3163 0 c -1-1 --> -2 c ( b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ b^{1, 666}_0 ∧ -p_666) -> ( b^{1, 667}_2 ∧ b^{1, 667}_1 ∧ -b^{1, 667}_0) c in CNF: c -b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ p_666 ∨ b^{1, 667}_2 c -b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ p_666 ∨ b^{1, 667}_1 c -b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ p_666 ∨ -b^{1, 667}_0 c in DIMACS: -3158 3159 -3160 666 3161 0 -3158 3159 -3160 666 3162 0 -3158 3159 -3160 666 -3163 0 c -2-1 --> break c ( b^{1, 666}_2 ∧ b^{1, 666}_1 ∧ -b^{1, 666}_0 ∧ -p_666) -> break c in CNF: c -b^{1, 666}_2 ∨ -b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ p_666 ∨ break c in DIMACS: -3158 -3159 3160 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 666}_2 ∧ -b^{1, 666}_1 ∧ -b^{1, 666}_0 ∧ true) c in CNF: c -b^{1, 666}_2 ∨ b^{1, 666}_1 ∨ b^{1, 666}_0 ∨ false c in DIMACS: -3158 3159 3160 0 c 3 does not represent an automaton state. c -(-b^{1, 666}_2 ∧ b^{1, 666}_1 ∧ b^{1, 666}_0 ∧ true) c in CNF: c b^{1, 666}_2 ∨ -b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ false c in DIMACS: 3158 -3159 -3160 0 c -3 does not represent an automaton state. c -( b^{1, 666}_2 ∧ b^{1, 666}_1 ∧ b^{1, 666}_0 ∧ true) c in CNF: c -b^{1, 666}_2 ∨ -b^{1, 666}_1 ∨ -b^{1, 666}_0 ∨ false c in DIMACS: -3158 -3159 -3160 0 c i = 667 c -2+1 --> -1 c ( b^{1, 667}_2 ∧ b^{1, 667}_1 ∧ -b^{1, 667}_0 ∧ p_667) -> ( b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ b^{1, 668}_0) c in CNF: c -b^{1, 667}_2 ∨ -b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ -p_667 ∨ b^{1, 668}_2 c -b^{1, 667}_2 ∨ -b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ -p_667 ∨ -b^{1, 668}_1 c -b^{1, 667}_2 ∨ -b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ -p_667 ∨ b^{1, 668}_0 c in DIMACS: -3161 -3162 3163 -667 3164 0 -3161 -3162 3163 -667 -3165 0 -3161 -3162 3163 -667 3166 0 c -1+1 --> 0 c ( b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ b^{1, 667}_0 ∧ p_667) -> (-b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ -b^{1, 668}_0) c in CNF: c -b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ -p_667 ∨ -b^{1, 668}_2 c -b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ -p_667 ∨ -b^{1, 668}_1 c -b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ -p_667 ∨ -b^{1, 668}_0 c in DIMACS: -3161 3162 -3163 -667 -3164 0 -3161 3162 -3163 -667 -3165 0 -3161 3162 -3163 -667 -3166 0 c 0+1 --> 1 c (-b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ -b^{1, 667}_0 ∧ p_667) -> (-b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ b^{1, 668}_0) c in CNF: c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ -p_667 ∨ -b^{1, 668}_2 c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ -p_667 ∨ -b^{1, 668}_1 c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ -p_667 ∨ b^{1, 668}_0 c in DIMACS: 3161 3162 3163 -667 -3164 0 3161 3162 3163 -667 -3165 0 3161 3162 3163 -667 3166 0 c 1+1 --> 2 c (-b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ b^{1, 667}_0 ∧ p_667) -> (-b^{1, 668}_2 ∧ b^{1, 668}_1 ∧ -b^{1, 668}_0) c in CNF: c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ -p_667 ∨ -b^{1, 668}_2 c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ -p_667 ∨ b^{1, 668}_1 c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ -p_667 ∨ -b^{1, 668}_0 c in DIMACS: 3161 3162 -3163 -667 -3164 0 3161 3162 -3163 -667 3165 0 3161 3162 -3163 -667 -3166 0 c 2+1 --> break c (-b^{1, 667}_2 ∧ b^{1, 667}_1 ∧ -b^{1, 667}_0 ∧ p_667) -> break c in CNF: c b^{1, 667}_2 ∨ -b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ -p_667 ∨ break c in DIMACS: 3161 -3162 3163 -667 1162 0 c 2-1 --> 1 c (-b^{1, 667}_2 ∧ b^{1, 667}_1 ∧ -b^{1, 667}_0 ∧ -p_667) -> (-b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ b^{1, 668}_0) c in CNF: c b^{1, 667}_2 ∨ -b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ p_667 ∨ -b^{1, 668}_2 c b^{1, 667}_2 ∨ -b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ p_667 ∨ -b^{1, 668}_1 c b^{1, 667}_2 ∨ -b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ p_667 ∨ b^{1, 668}_0 c in DIMACS: 3161 -3162 3163 667 -3164 0 3161 -3162 3163 667 -3165 0 3161 -3162 3163 667 3166 0 c 1-1 --> 0 c (-b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ b^{1, 667}_0 ∧ -p_667) -> (-b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ -b^{1, 668}_0) c in CNF: c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ p_667 ∨ -b^{1, 668}_2 c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ p_667 ∨ -b^{1, 668}_1 c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ p_667 ∨ -b^{1, 668}_0 c in DIMACS: 3161 3162 -3163 667 -3164 0 3161 3162 -3163 667 -3165 0 3161 3162 -3163 667 -3166 0 c 0-1 --> -1 c (-b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ -b^{1, 667}_0 ∧ -p_667) -> ( b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ b^{1, 668}_0) c in CNF: c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ p_667 ∨ b^{1, 668}_2 c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ p_667 ∨ -b^{1, 668}_1 c b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ p_667 ∨ b^{1, 668}_0 c in DIMACS: 3161 3162 3163 667 3164 0 3161 3162 3163 667 -3165 0 3161 3162 3163 667 3166 0 c -1-1 --> -2 c ( b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ b^{1, 667}_0 ∧ -p_667) -> ( b^{1, 668}_2 ∧ b^{1, 668}_1 ∧ -b^{1, 668}_0) c in CNF: c -b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ p_667 ∨ b^{1, 668}_2 c -b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ p_667 ∨ b^{1, 668}_1 c -b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ p_667 ∨ -b^{1, 668}_0 c in DIMACS: -3161 3162 -3163 667 3164 0 -3161 3162 -3163 667 3165 0 -3161 3162 -3163 667 -3166 0 c -2-1 --> break c ( b^{1, 667}_2 ∧ b^{1, 667}_1 ∧ -b^{1, 667}_0 ∧ -p_667) -> break c in CNF: c -b^{1, 667}_2 ∨ -b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ p_667 ∨ break c in DIMACS: -3161 -3162 3163 667 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 667}_2 ∧ -b^{1, 667}_1 ∧ -b^{1, 667}_0 ∧ true) c in CNF: c -b^{1, 667}_2 ∨ b^{1, 667}_1 ∨ b^{1, 667}_0 ∨ false c in DIMACS: -3161 3162 3163 0 c 3 does not represent an automaton state. c -(-b^{1, 667}_2 ∧ b^{1, 667}_1 ∧ b^{1, 667}_0 ∧ true) c in CNF: c b^{1, 667}_2 ∨ -b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ false c in DIMACS: 3161 -3162 -3163 0 c -3 does not represent an automaton state. c -( b^{1, 667}_2 ∧ b^{1, 667}_1 ∧ b^{1, 667}_0 ∧ true) c in CNF: c -b^{1, 667}_2 ∨ -b^{1, 667}_1 ∨ -b^{1, 667}_0 ∨ false c in DIMACS: -3161 -3162 -3163 0 c i = 668 c -2+1 --> -1 c ( b^{1, 668}_2 ∧ b^{1, 668}_1 ∧ -b^{1, 668}_0 ∧ p_668) -> ( b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ b^{1, 669}_0) c in CNF: c -b^{1, 668}_2 ∨ -b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ -p_668 ∨ b^{1, 669}_2 c -b^{1, 668}_2 ∨ -b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ -p_668 ∨ -b^{1, 669}_1 c -b^{1, 668}_2 ∨ -b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ -p_668 ∨ b^{1, 669}_0 c in DIMACS: -3164 -3165 3166 -668 3167 0 -3164 -3165 3166 -668 -3168 0 -3164 -3165 3166 -668 3169 0 c -1+1 --> 0 c ( b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ b^{1, 668}_0 ∧ p_668) -> (-b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ -b^{1, 669}_0) c in CNF: c -b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ -p_668 ∨ -b^{1, 669}_2 c -b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ -p_668 ∨ -b^{1, 669}_1 c -b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ -p_668 ∨ -b^{1, 669}_0 c in DIMACS: -3164 3165 -3166 -668 -3167 0 -3164 3165 -3166 -668 -3168 0 -3164 3165 -3166 -668 -3169 0 c 0+1 --> 1 c (-b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ -b^{1, 668}_0 ∧ p_668) -> (-b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ b^{1, 669}_0) c in CNF: c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ -p_668 ∨ -b^{1, 669}_2 c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ -p_668 ∨ -b^{1, 669}_1 c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ -p_668 ∨ b^{1, 669}_0 c in DIMACS: 3164 3165 3166 -668 -3167 0 3164 3165 3166 -668 -3168 0 3164 3165 3166 -668 3169 0 c 1+1 --> 2 c (-b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ b^{1, 668}_0 ∧ p_668) -> (-b^{1, 669}_2 ∧ b^{1, 669}_1 ∧ -b^{1, 669}_0) c in CNF: c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ -p_668 ∨ -b^{1, 669}_2 c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ -p_668 ∨ b^{1, 669}_1 c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ -p_668 ∨ -b^{1, 669}_0 c in DIMACS: 3164 3165 -3166 -668 -3167 0 3164 3165 -3166 -668 3168 0 3164 3165 -3166 -668 -3169 0 c 2+1 --> break c (-b^{1, 668}_2 ∧ b^{1, 668}_1 ∧ -b^{1, 668}_0 ∧ p_668) -> break c in CNF: c b^{1, 668}_2 ∨ -b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ -p_668 ∨ break c in DIMACS: 3164 -3165 3166 -668 1162 0 c 2-1 --> 1 c (-b^{1, 668}_2 ∧ b^{1, 668}_1 ∧ -b^{1, 668}_0 ∧ -p_668) -> (-b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ b^{1, 669}_0) c in CNF: c b^{1, 668}_2 ∨ -b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ p_668 ∨ -b^{1, 669}_2 c b^{1, 668}_2 ∨ -b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ p_668 ∨ -b^{1, 669}_1 c b^{1, 668}_2 ∨ -b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ p_668 ∨ b^{1, 669}_0 c in DIMACS: 3164 -3165 3166 668 -3167 0 3164 -3165 3166 668 -3168 0 3164 -3165 3166 668 3169 0 c 1-1 --> 0 c (-b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ b^{1, 668}_0 ∧ -p_668) -> (-b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ -b^{1, 669}_0) c in CNF: c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ p_668 ∨ -b^{1, 669}_2 c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ p_668 ∨ -b^{1, 669}_1 c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ p_668 ∨ -b^{1, 669}_0 c in DIMACS: 3164 3165 -3166 668 -3167 0 3164 3165 -3166 668 -3168 0 3164 3165 -3166 668 -3169 0 c 0-1 --> -1 c (-b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ -b^{1, 668}_0 ∧ -p_668) -> ( b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ b^{1, 669}_0) c in CNF: c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ p_668 ∨ b^{1, 669}_2 c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ p_668 ∨ -b^{1, 669}_1 c b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ p_668 ∨ b^{1, 669}_0 c in DIMACS: 3164 3165 3166 668 3167 0 3164 3165 3166 668 -3168 0 3164 3165 3166 668 3169 0 c -1-1 --> -2 c ( b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ b^{1, 668}_0 ∧ -p_668) -> ( b^{1, 669}_2 ∧ b^{1, 669}_1 ∧ -b^{1, 669}_0) c in CNF: c -b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ p_668 ∨ b^{1, 669}_2 c -b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ p_668 ∨ b^{1, 669}_1 c -b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ p_668 ∨ -b^{1, 669}_0 c in DIMACS: -3164 3165 -3166 668 3167 0 -3164 3165 -3166 668 3168 0 -3164 3165 -3166 668 -3169 0 c -2-1 --> break c ( b^{1, 668}_2 ∧ b^{1, 668}_1 ∧ -b^{1, 668}_0 ∧ -p_668) -> break c in CNF: c -b^{1, 668}_2 ∨ -b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ p_668 ∨ break c in DIMACS: -3164 -3165 3166 668 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 668}_2 ∧ -b^{1, 668}_1 ∧ -b^{1, 668}_0 ∧ true) c in CNF: c -b^{1, 668}_2 ∨ b^{1, 668}_1 ∨ b^{1, 668}_0 ∨ false c in DIMACS: -3164 3165 3166 0 c 3 does not represent an automaton state. c -(-b^{1, 668}_2 ∧ b^{1, 668}_1 ∧ b^{1, 668}_0 ∧ true) c in CNF: c b^{1, 668}_2 ∨ -b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ false c in DIMACS: 3164 -3165 -3166 0 c -3 does not represent an automaton state. c -( b^{1, 668}_2 ∧ b^{1, 668}_1 ∧ b^{1, 668}_0 ∧ true) c in CNF: c -b^{1, 668}_2 ∨ -b^{1, 668}_1 ∨ -b^{1, 668}_0 ∨ false c in DIMACS: -3164 -3165 -3166 0 c i = 669 c -2+1 --> -1 c ( b^{1, 669}_2 ∧ b^{1, 669}_1 ∧ -b^{1, 669}_0 ∧ p_669) -> ( b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ b^{1, 670}_0) c in CNF: c -b^{1, 669}_2 ∨ -b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ -p_669 ∨ b^{1, 670}_2 c -b^{1, 669}_2 ∨ -b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ -p_669 ∨ -b^{1, 670}_1 c -b^{1, 669}_2 ∨ -b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ -p_669 ∨ b^{1, 670}_0 c in DIMACS: -3167 -3168 3169 -669 3170 0 -3167 -3168 3169 -669 -3171 0 -3167 -3168 3169 -669 3172 0 c -1+1 --> 0 c ( b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ b^{1, 669}_0 ∧ p_669) -> (-b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ -b^{1, 670}_0) c in CNF: c -b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ -p_669 ∨ -b^{1, 670}_2 c -b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ -p_669 ∨ -b^{1, 670}_1 c -b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ -p_669 ∨ -b^{1, 670}_0 c in DIMACS: -3167 3168 -3169 -669 -3170 0 -3167 3168 -3169 -669 -3171 0 -3167 3168 -3169 -669 -3172 0 c 0+1 --> 1 c (-b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ -b^{1, 669}_0 ∧ p_669) -> (-b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ b^{1, 670}_0) c in CNF: c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ -p_669 ∨ -b^{1, 670}_2 c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ -p_669 ∨ -b^{1, 670}_1 c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ -p_669 ∨ b^{1, 670}_0 c in DIMACS: 3167 3168 3169 -669 -3170 0 3167 3168 3169 -669 -3171 0 3167 3168 3169 -669 3172 0 c 1+1 --> 2 c (-b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ b^{1, 669}_0 ∧ p_669) -> (-b^{1, 670}_2 ∧ b^{1, 670}_1 ∧ -b^{1, 670}_0) c in CNF: c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ -p_669 ∨ -b^{1, 670}_2 c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ -p_669 ∨ b^{1, 670}_1 c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ -p_669 ∨ -b^{1, 670}_0 c in DIMACS: 3167 3168 -3169 -669 -3170 0 3167 3168 -3169 -669 3171 0 3167 3168 -3169 -669 -3172 0 c 2+1 --> break c (-b^{1, 669}_2 ∧ b^{1, 669}_1 ∧ -b^{1, 669}_0 ∧ p_669) -> break c in CNF: c b^{1, 669}_2 ∨ -b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ -p_669 ∨ break c in DIMACS: 3167 -3168 3169 -669 1162 0 c 2-1 --> 1 c (-b^{1, 669}_2 ∧ b^{1, 669}_1 ∧ -b^{1, 669}_0 ∧ -p_669) -> (-b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ b^{1, 670}_0) c in CNF: c b^{1, 669}_2 ∨ -b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ p_669 ∨ -b^{1, 670}_2 c b^{1, 669}_2 ∨ -b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ p_669 ∨ -b^{1, 670}_1 c b^{1, 669}_2 ∨ -b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ p_669 ∨ b^{1, 670}_0 c in DIMACS: 3167 -3168 3169 669 -3170 0 3167 -3168 3169 669 -3171 0 3167 -3168 3169 669 3172 0 c 1-1 --> 0 c (-b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ b^{1, 669}_0 ∧ -p_669) -> (-b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ -b^{1, 670}_0) c in CNF: c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ p_669 ∨ -b^{1, 670}_2 c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ p_669 ∨ -b^{1, 670}_1 c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ p_669 ∨ -b^{1, 670}_0 c in DIMACS: 3167 3168 -3169 669 -3170 0 3167 3168 -3169 669 -3171 0 3167 3168 -3169 669 -3172 0 c 0-1 --> -1 c (-b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ -b^{1, 669}_0 ∧ -p_669) -> ( b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ b^{1, 670}_0) c in CNF: c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ p_669 ∨ b^{1, 670}_2 c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ p_669 ∨ -b^{1, 670}_1 c b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ p_669 ∨ b^{1, 670}_0 c in DIMACS: 3167 3168 3169 669 3170 0 3167 3168 3169 669 -3171 0 3167 3168 3169 669 3172 0 c -1-1 --> -2 c ( b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ b^{1, 669}_0 ∧ -p_669) -> ( b^{1, 670}_2 ∧ b^{1, 670}_1 ∧ -b^{1, 670}_0) c in CNF: c -b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ p_669 ∨ b^{1, 670}_2 c -b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ p_669 ∨ b^{1, 670}_1 c -b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ p_669 ∨ -b^{1, 670}_0 c in DIMACS: -3167 3168 -3169 669 3170 0 -3167 3168 -3169 669 3171 0 -3167 3168 -3169 669 -3172 0 c -2-1 --> break c ( b^{1, 669}_2 ∧ b^{1, 669}_1 ∧ -b^{1, 669}_0 ∧ -p_669) -> break c in CNF: c -b^{1, 669}_2 ∨ -b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ p_669 ∨ break c in DIMACS: -3167 -3168 3169 669 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 669}_2 ∧ -b^{1, 669}_1 ∧ -b^{1, 669}_0 ∧ true) c in CNF: c -b^{1, 669}_2 ∨ b^{1, 669}_1 ∨ b^{1, 669}_0 ∨ false c in DIMACS: -3167 3168 3169 0 c 3 does not represent an automaton state. c -(-b^{1, 669}_2 ∧ b^{1, 669}_1 ∧ b^{1, 669}_0 ∧ true) c in CNF: c b^{1, 669}_2 ∨ -b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ false c in DIMACS: 3167 -3168 -3169 0 c -3 does not represent an automaton state. c -( b^{1, 669}_2 ∧ b^{1, 669}_1 ∧ b^{1, 669}_0 ∧ true) c in CNF: c -b^{1, 669}_2 ∨ -b^{1, 669}_1 ∨ -b^{1, 669}_0 ∨ false c in DIMACS: -3167 -3168 -3169 0 c i = 670 c -2+1 --> -1 c ( b^{1, 670}_2 ∧ b^{1, 670}_1 ∧ -b^{1, 670}_0 ∧ p_670) -> ( b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ b^{1, 671}_0) c in CNF: c -b^{1, 670}_2 ∨ -b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ -p_670 ∨ b^{1, 671}_2 c -b^{1, 670}_2 ∨ -b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ -p_670 ∨ -b^{1, 671}_1 c -b^{1, 670}_2 ∨ -b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ -p_670 ∨ b^{1, 671}_0 c in DIMACS: -3170 -3171 3172 -670 3173 0 -3170 -3171 3172 -670 -3174 0 -3170 -3171 3172 -670 3175 0 c -1+1 --> 0 c ( b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ b^{1, 670}_0 ∧ p_670) -> (-b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ -b^{1, 671}_0) c in CNF: c -b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ -p_670 ∨ -b^{1, 671}_2 c -b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ -p_670 ∨ -b^{1, 671}_1 c -b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ -p_670 ∨ -b^{1, 671}_0 c in DIMACS: -3170 3171 -3172 -670 -3173 0 -3170 3171 -3172 -670 -3174 0 -3170 3171 -3172 -670 -3175 0 c 0+1 --> 1 c (-b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ -b^{1, 670}_0 ∧ p_670) -> (-b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ b^{1, 671}_0) c in CNF: c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ -p_670 ∨ -b^{1, 671}_2 c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ -p_670 ∨ -b^{1, 671}_1 c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ -p_670 ∨ b^{1, 671}_0 c in DIMACS: 3170 3171 3172 -670 -3173 0 3170 3171 3172 -670 -3174 0 3170 3171 3172 -670 3175 0 c 1+1 --> 2 c (-b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ b^{1, 670}_0 ∧ p_670) -> (-b^{1, 671}_2 ∧ b^{1, 671}_1 ∧ -b^{1, 671}_0) c in CNF: c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ -p_670 ∨ -b^{1, 671}_2 c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ -p_670 ∨ b^{1, 671}_1 c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ -p_670 ∨ -b^{1, 671}_0 c in DIMACS: 3170 3171 -3172 -670 -3173 0 3170 3171 -3172 -670 3174 0 3170 3171 -3172 -670 -3175 0 c 2+1 --> break c (-b^{1, 670}_2 ∧ b^{1, 670}_1 ∧ -b^{1, 670}_0 ∧ p_670) -> break c in CNF: c b^{1, 670}_2 ∨ -b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ -p_670 ∨ break c in DIMACS: 3170 -3171 3172 -670 1162 0 c 2-1 --> 1 c (-b^{1, 670}_2 ∧ b^{1, 670}_1 ∧ -b^{1, 670}_0 ∧ -p_670) -> (-b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ b^{1, 671}_0) c in CNF: c b^{1, 670}_2 ∨ -b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ p_670 ∨ -b^{1, 671}_2 c b^{1, 670}_2 ∨ -b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ p_670 ∨ -b^{1, 671}_1 c b^{1, 670}_2 ∨ -b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ p_670 ∨ b^{1, 671}_0 c in DIMACS: 3170 -3171 3172 670 -3173 0 3170 -3171 3172 670 -3174 0 3170 -3171 3172 670 3175 0 c 1-1 --> 0 c (-b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ b^{1, 670}_0 ∧ -p_670) -> (-b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ -b^{1, 671}_0) c in CNF: c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ p_670 ∨ -b^{1, 671}_2 c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ p_670 ∨ -b^{1, 671}_1 c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ p_670 ∨ -b^{1, 671}_0 c in DIMACS: 3170 3171 -3172 670 -3173 0 3170 3171 -3172 670 -3174 0 3170 3171 -3172 670 -3175 0 c 0-1 --> -1 c (-b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ -b^{1, 670}_0 ∧ -p_670) -> ( b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ b^{1, 671}_0) c in CNF: c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ p_670 ∨ b^{1, 671}_2 c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ p_670 ∨ -b^{1, 671}_1 c b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ p_670 ∨ b^{1, 671}_0 c in DIMACS: 3170 3171 3172 670 3173 0 3170 3171 3172 670 -3174 0 3170 3171 3172 670 3175 0 c -1-1 --> -2 c ( b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ b^{1, 670}_0 ∧ -p_670) -> ( b^{1, 671}_2 ∧ b^{1, 671}_1 ∧ -b^{1, 671}_0) c in CNF: c -b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ p_670 ∨ b^{1, 671}_2 c -b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ p_670 ∨ b^{1, 671}_1 c -b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ p_670 ∨ -b^{1, 671}_0 c in DIMACS: -3170 3171 -3172 670 3173 0 -3170 3171 -3172 670 3174 0 -3170 3171 -3172 670 -3175 0 c -2-1 --> break c ( b^{1, 670}_2 ∧ b^{1, 670}_1 ∧ -b^{1, 670}_0 ∧ -p_670) -> break c in CNF: c -b^{1, 670}_2 ∨ -b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ p_670 ∨ break c in DIMACS: -3170 -3171 3172 670 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 670}_2 ∧ -b^{1, 670}_1 ∧ -b^{1, 670}_0 ∧ true) c in CNF: c -b^{1, 670}_2 ∨ b^{1, 670}_1 ∨ b^{1, 670}_0 ∨ false c in DIMACS: -3170 3171 3172 0 c 3 does not represent an automaton state. c -(-b^{1, 670}_2 ∧ b^{1, 670}_1 ∧ b^{1, 670}_0 ∧ true) c in CNF: c b^{1, 670}_2 ∨ -b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ false c in DIMACS: 3170 -3171 -3172 0 c -3 does not represent an automaton state. c -( b^{1, 670}_2 ∧ b^{1, 670}_1 ∧ b^{1, 670}_0 ∧ true) c in CNF: c -b^{1, 670}_2 ∨ -b^{1, 670}_1 ∨ -b^{1, 670}_0 ∨ false c in DIMACS: -3170 -3171 -3172 0 c i = 671 c -2+1 --> -1 c ( b^{1, 671}_2 ∧ b^{1, 671}_1 ∧ -b^{1, 671}_0 ∧ p_671) -> ( b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ b^{1, 672}_0) c in CNF: c -b^{1, 671}_2 ∨ -b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ -p_671 ∨ b^{1, 672}_2 c -b^{1, 671}_2 ∨ -b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ -p_671 ∨ -b^{1, 672}_1 c -b^{1, 671}_2 ∨ -b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ -p_671 ∨ b^{1, 672}_0 c in DIMACS: -3173 -3174 3175 -671 3176 0 -3173 -3174 3175 -671 -3177 0 -3173 -3174 3175 -671 3178 0 c -1+1 --> 0 c ( b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ b^{1, 671}_0 ∧ p_671) -> (-b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ -b^{1, 672}_0) c in CNF: c -b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ -p_671 ∨ -b^{1, 672}_2 c -b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ -p_671 ∨ -b^{1, 672}_1 c -b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ -p_671 ∨ -b^{1, 672}_0 c in DIMACS: -3173 3174 -3175 -671 -3176 0 -3173 3174 -3175 -671 -3177 0 -3173 3174 -3175 -671 -3178 0 c 0+1 --> 1 c (-b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ -b^{1, 671}_0 ∧ p_671) -> (-b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ b^{1, 672}_0) c in CNF: c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ -p_671 ∨ -b^{1, 672}_2 c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ -p_671 ∨ -b^{1, 672}_1 c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ -p_671 ∨ b^{1, 672}_0 c in DIMACS: 3173 3174 3175 -671 -3176 0 3173 3174 3175 -671 -3177 0 3173 3174 3175 -671 3178 0 c 1+1 --> 2 c (-b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ b^{1, 671}_0 ∧ p_671) -> (-b^{1, 672}_2 ∧ b^{1, 672}_1 ∧ -b^{1, 672}_0) c in CNF: c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ -p_671 ∨ -b^{1, 672}_2 c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ -p_671 ∨ b^{1, 672}_1 c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ -p_671 ∨ -b^{1, 672}_0 c in DIMACS: 3173 3174 -3175 -671 -3176 0 3173 3174 -3175 -671 3177 0 3173 3174 -3175 -671 -3178 0 c 2+1 --> break c (-b^{1, 671}_2 ∧ b^{1, 671}_1 ∧ -b^{1, 671}_0 ∧ p_671) -> break c in CNF: c b^{1, 671}_2 ∨ -b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ -p_671 ∨ break c in DIMACS: 3173 -3174 3175 -671 1162 0 c 2-1 --> 1 c (-b^{1, 671}_2 ∧ b^{1, 671}_1 ∧ -b^{1, 671}_0 ∧ -p_671) -> (-b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ b^{1, 672}_0) c in CNF: c b^{1, 671}_2 ∨ -b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ p_671 ∨ -b^{1, 672}_2 c b^{1, 671}_2 ∨ -b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ p_671 ∨ -b^{1, 672}_1 c b^{1, 671}_2 ∨ -b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ p_671 ∨ b^{1, 672}_0 c in DIMACS: 3173 -3174 3175 671 -3176 0 3173 -3174 3175 671 -3177 0 3173 -3174 3175 671 3178 0 c 1-1 --> 0 c (-b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ b^{1, 671}_0 ∧ -p_671) -> (-b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ -b^{1, 672}_0) c in CNF: c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ p_671 ∨ -b^{1, 672}_2 c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ p_671 ∨ -b^{1, 672}_1 c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ p_671 ∨ -b^{1, 672}_0 c in DIMACS: 3173 3174 -3175 671 -3176 0 3173 3174 -3175 671 -3177 0 3173 3174 -3175 671 -3178 0 c 0-1 --> -1 c (-b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ -b^{1, 671}_0 ∧ -p_671) -> ( b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ b^{1, 672}_0) c in CNF: c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ p_671 ∨ b^{1, 672}_2 c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ p_671 ∨ -b^{1, 672}_1 c b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ p_671 ∨ b^{1, 672}_0 c in DIMACS: 3173 3174 3175 671 3176 0 3173 3174 3175 671 -3177 0 3173 3174 3175 671 3178 0 c -1-1 --> -2 c ( b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ b^{1, 671}_0 ∧ -p_671) -> ( b^{1, 672}_2 ∧ b^{1, 672}_1 ∧ -b^{1, 672}_0) c in CNF: c -b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ p_671 ∨ b^{1, 672}_2 c -b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ p_671 ∨ b^{1, 672}_1 c -b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ p_671 ∨ -b^{1, 672}_0 c in DIMACS: -3173 3174 -3175 671 3176 0 -3173 3174 -3175 671 3177 0 -3173 3174 -3175 671 -3178 0 c -2-1 --> break c ( b^{1, 671}_2 ∧ b^{1, 671}_1 ∧ -b^{1, 671}_0 ∧ -p_671) -> break c in CNF: c -b^{1, 671}_2 ∨ -b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ p_671 ∨ break c in DIMACS: -3173 -3174 3175 671 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 671}_2 ∧ -b^{1, 671}_1 ∧ -b^{1, 671}_0 ∧ true) c in CNF: c -b^{1, 671}_2 ∨ b^{1, 671}_1 ∨ b^{1, 671}_0 ∨ false c in DIMACS: -3173 3174 3175 0 c 3 does not represent an automaton state. c -(-b^{1, 671}_2 ∧ b^{1, 671}_1 ∧ b^{1, 671}_0 ∧ true) c in CNF: c b^{1, 671}_2 ∨ -b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ false c in DIMACS: 3173 -3174 -3175 0 c -3 does not represent an automaton state. c -( b^{1, 671}_2 ∧ b^{1, 671}_1 ∧ b^{1, 671}_0 ∧ true) c in CNF: c -b^{1, 671}_2 ∨ -b^{1, 671}_1 ∨ -b^{1, 671}_0 ∨ false c in DIMACS: -3173 -3174 -3175 0 c i = 672 c -2+1 --> -1 c ( b^{1, 672}_2 ∧ b^{1, 672}_1 ∧ -b^{1, 672}_0 ∧ p_672) -> ( b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ b^{1, 673}_0) c in CNF: c -b^{1, 672}_2 ∨ -b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ -p_672 ∨ b^{1, 673}_2 c -b^{1, 672}_2 ∨ -b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ -p_672 ∨ -b^{1, 673}_1 c -b^{1, 672}_2 ∨ -b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ -p_672 ∨ b^{1, 673}_0 c in DIMACS: -3176 -3177 3178 -672 3179 0 -3176 -3177 3178 -672 -3180 0 -3176 -3177 3178 -672 3181 0 c -1+1 --> 0 c ( b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ b^{1, 672}_0 ∧ p_672) -> (-b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ -b^{1, 673}_0) c in CNF: c -b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ -p_672 ∨ -b^{1, 673}_2 c -b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ -p_672 ∨ -b^{1, 673}_1 c -b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ -p_672 ∨ -b^{1, 673}_0 c in DIMACS: -3176 3177 -3178 -672 -3179 0 -3176 3177 -3178 -672 -3180 0 -3176 3177 -3178 -672 -3181 0 c 0+1 --> 1 c (-b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ -b^{1, 672}_0 ∧ p_672) -> (-b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ b^{1, 673}_0) c in CNF: c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ -p_672 ∨ -b^{1, 673}_2 c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ -p_672 ∨ -b^{1, 673}_1 c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ -p_672 ∨ b^{1, 673}_0 c in DIMACS: 3176 3177 3178 -672 -3179 0 3176 3177 3178 -672 -3180 0 3176 3177 3178 -672 3181 0 c 1+1 --> 2 c (-b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ b^{1, 672}_0 ∧ p_672) -> (-b^{1, 673}_2 ∧ b^{1, 673}_1 ∧ -b^{1, 673}_0) c in CNF: c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ -p_672 ∨ -b^{1, 673}_2 c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ -p_672 ∨ b^{1, 673}_1 c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ -p_672 ∨ -b^{1, 673}_0 c in DIMACS: 3176 3177 -3178 -672 -3179 0 3176 3177 -3178 -672 3180 0 3176 3177 -3178 -672 -3181 0 c 2+1 --> break c (-b^{1, 672}_2 ∧ b^{1, 672}_1 ∧ -b^{1, 672}_0 ∧ p_672) -> break c in CNF: c b^{1, 672}_2 ∨ -b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ -p_672 ∨ break c in DIMACS: 3176 -3177 3178 -672 1162 0 c 2-1 --> 1 c (-b^{1, 672}_2 ∧ b^{1, 672}_1 ∧ -b^{1, 672}_0 ∧ -p_672) -> (-b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ b^{1, 673}_0) c in CNF: c b^{1, 672}_2 ∨ -b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ p_672 ∨ -b^{1, 673}_2 c b^{1, 672}_2 ∨ -b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ p_672 ∨ -b^{1, 673}_1 c b^{1, 672}_2 ∨ -b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ p_672 ∨ b^{1, 673}_0 c in DIMACS: 3176 -3177 3178 672 -3179 0 3176 -3177 3178 672 -3180 0 3176 -3177 3178 672 3181 0 c 1-1 --> 0 c (-b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ b^{1, 672}_0 ∧ -p_672) -> (-b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ -b^{1, 673}_0) c in CNF: c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ p_672 ∨ -b^{1, 673}_2 c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ p_672 ∨ -b^{1, 673}_1 c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ p_672 ∨ -b^{1, 673}_0 c in DIMACS: 3176 3177 -3178 672 -3179 0 3176 3177 -3178 672 -3180 0 3176 3177 -3178 672 -3181 0 c 0-1 --> -1 c (-b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ -b^{1, 672}_0 ∧ -p_672) -> ( b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ b^{1, 673}_0) c in CNF: c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ p_672 ∨ b^{1, 673}_2 c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ p_672 ∨ -b^{1, 673}_1 c b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ p_672 ∨ b^{1, 673}_0 c in DIMACS: 3176 3177 3178 672 3179 0 3176 3177 3178 672 -3180 0 3176 3177 3178 672 3181 0 c -1-1 --> -2 c ( b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ b^{1, 672}_0 ∧ -p_672) -> ( b^{1, 673}_2 ∧ b^{1, 673}_1 ∧ -b^{1, 673}_0) c in CNF: c -b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ p_672 ∨ b^{1, 673}_2 c -b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ p_672 ∨ b^{1, 673}_1 c -b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ p_672 ∨ -b^{1, 673}_0 c in DIMACS: -3176 3177 -3178 672 3179 0 -3176 3177 -3178 672 3180 0 -3176 3177 -3178 672 -3181 0 c -2-1 --> break c ( b^{1, 672}_2 ∧ b^{1, 672}_1 ∧ -b^{1, 672}_0 ∧ -p_672) -> break c in CNF: c -b^{1, 672}_2 ∨ -b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ p_672 ∨ break c in DIMACS: -3176 -3177 3178 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 672}_2 ∧ -b^{1, 672}_1 ∧ -b^{1, 672}_0 ∧ true) c in CNF: c -b^{1, 672}_2 ∨ b^{1, 672}_1 ∨ b^{1, 672}_0 ∨ false c in DIMACS: -3176 3177 3178 0 c 3 does not represent an automaton state. c -(-b^{1, 672}_2 ∧ b^{1, 672}_1 ∧ b^{1, 672}_0 ∧ true) c in CNF: c b^{1, 672}_2 ∨ -b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ false c in DIMACS: 3176 -3177 -3178 0 c -3 does not represent an automaton state. c -( b^{1, 672}_2 ∧ b^{1, 672}_1 ∧ b^{1, 672}_0 ∧ true) c in CNF: c -b^{1, 672}_2 ∨ -b^{1, 672}_1 ∨ -b^{1, 672}_0 ∨ false c in DIMACS: -3176 -3177 -3178 0 c i = 673 c -2+1 --> -1 c ( b^{1, 673}_2 ∧ b^{1, 673}_1 ∧ -b^{1, 673}_0 ∧ p_673) -> ( b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ b^{1, 674}_0) c in CNF: c -b^{1, 673}_2 ∨ -b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ -p_673 ∨ b^{1, 674}_2 c -b^{1, 673}_2 ∨ -b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ -p_673 ∨ -b^{1, 674}_1 c -b^{1, 673}_2 ∨ -b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ -p_673 ∨ b^{1, 674}_0 c in DIMACS: -3179 -3180 3181 -673 3182 0 -3179 -3180 3181 -673 -3183 0 -3179 -3180 3181 -673 3184 0 c -1+1 --> 0 c ( b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ b^{1, 673}_0 ∧ p_673) -> (-b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ -b^{1, 674}_0) c in CNF: c -b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ -p_673 ∨ -b^{1, 674}_2 c -b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ -p_673 ∨ -b^{1, 674}_1 c -b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ -p_673 ∨ -b^{1, 674}_0 c in DIMACS: -3179 3180 -3181 -673 -3182 0 -3179 3180 -3181 -673 -3183 0 -3179 3180 -3181 -673 -3184 0 c 0+1 --> 1 c (-b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ -b^{1, 673}_0 ∧ p_673) -> (-b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ b^{1, 674}_0) c in CNF: c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ -p_673 ∨ -b^{1, 674}_2 c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ -p_673 ∨ -b^{1, 674}_1 c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ -p_673 ∨ b^{1, 674}_0 c in DIMACS: 3179 3180 3181 -673 -3182 0 3179 3180 3181 -673 -3183 0 3179 3180 3181 -673 3184 0 c 1+1 --> 2 c (-b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ b^{1, 673}_0 ∧ p_673) -> (-b^{1, 674}_2 ∧ b^{1, 674}_1 ∧ -b^{1, 674}_0) c in CNF: c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ -p_673 ∨ -b^{1, 674}_2 c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ -p_673 ∨ b^{1, 674}_1 c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ -p_673 ∨ -b^{1, 674}_0 c in DIMACS: 3179 3180 -3181 -673 -3182 0 3179 3180 -3181 -673 3183 0 3179 3180 -3181 -673 -3184 0 c 2+1 --> break c (-b^{1, 673}_2 ∧ b^{1, 673}_1 ∧ -b^{1, 673}_0 ∧ p_673) -> break c in CNF: c b^{1, 673}_2 ∨ -b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ -p_673 ∨ break c in DIMACS: 3179 -3180 3181 -673 1162 0 c 2-1 --> 1 c (-b^{1, 673}_2 ∧ b^{1, 673}_1 ∧ -b^{1, 673}_0 ∧ -p_673) -> (-b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ b^{1, 674}_0) c in CNF: c b^{1, 673}_2 ∨ -b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ p_673 ∨ -b^{1, 674}_2 c b^{1, 673}_2 ∨ -b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ p_673 ∨ -b^{1, 674}_1 c b^{1, 673}_2 ∨ -b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ p_673 ∨ b^{1, 674}_0 c in DIMACS: 3179 -3180 3181 673 -3182 0 3179 -3180 3181 673 -3183 0 3179 -3180 3181 673 3184 0 c 1-1 --> 0 c (-b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ b^{1, 673}_0 ∧ -p_673) -> (-b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ -b^{1, 674}_0) c in CNF: c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ p_673 ∨ -b^{1, 674}_2 c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ p_673 ∨ -b^{1, 674}_1 c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ p_673 ∨ -b^{1, 674}_0 c in DIMACS: 3179 3180 -3181 673 -3182 0 3179 3180 -3181 673 -3183 0 3179 3180 -3181 673 -3184 0 c 0-1 --> -1 c (-b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ -b^{1, 673}_0 ∧ -p_673) -> ( b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ b^{1, 674}_0) c in CNF: c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ p_673 ∨ b^{1, 674}_2 c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ p_673 ∨ -b^{1, 674}_1 c b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ p_673 ∨ b^{1, 674}_0 c in DIMACS: 3179 3180 3181 673 3182 0 3179 3180 3181 673 -3183 0 3179 3180 3181 673 3184 0 c -1-1 --> -2 c ( b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ b^{1, 673}_0 ∧ -p_673) -> ( b^{1, 674}_2 ∧ b^{1, 674}_1 ∧ -b^{1, 674}_0) c in CNF: c -b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ p_673 ∨ b^{1, 674}_2 c -b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ p_673 ∨ b^{1, 674}_1 c -b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ p_673 ∨ -b^{1, 674}_0 c in DIMACS: -3179 3180 -3181 673 3182 0 -3179 3180 -3181 673 3183 0 -3179 3180 -3181 673 -3184 0 c -2-1 --> break c ( b^{1, 673}_2 ∧ b^{1, 673}_1 ∧ -b^{1, 673}_0 ∧ -p_673) -> break c in CNF: c -b^{1, 673}_2 ∨ -b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ p_673 ∨ break c in DIMACS: -3179 -3180 3181 673 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 673}_2 ∧ -b^{1, 673}_1 ∧ -b^{1, 673}_0 ∧ true) c in CNF: c -b^{1, 673}_2 ∨ b^{1, 673}_1 ∨ b^{1, 673}_0 ∨ false c in DIMACS: -3179 3180 3181 0 c 3 does not represent an automaton state. c -(-b^{1, 673}_2 ∧ b^{1, 673}_1 ∧ b^{1, 673}_0 ∧ true) c in CNF: c b^{1, 673}_2 ∨ -b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ false c in DIMACS: 3179 -3180 -3181 0 c -3 does not represent an automaton state. c -( b^{1, 673}_2 ∧ b^{1, 673}_1 ∧ b^{1, 673}_0 ∧ true) c in CNF: c -b^{1, 673}_2 ∨ -b^{1, 673}_1 ∨ -b^{1, 673}_0 ∨ false c in DIMACS: -3179 -3180 -3181 0 c i = 674 c -2+1 --> -1 c ( b^{1, 674}_2 ∧ b^{1, 674}_1 ∧ -b^{1, 674}_0 ∧ p_674) -> ( b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ b^{1, 675}_0) c in CNF: c -b^{1, 674}_2 ∨ -b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ -p_674 ∨ b^{1, 675}_2 c -b^{1, 674}_2 ∨ -b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ -p_674 ∨ -b^{1, 675}_1 c -b^{1, 674}_2 ∨ -b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ -p_674 ∨ b^{1, 675}_0 c in DIMACS: -3182 -3183 3184 -674 3185 0 -3182 -3183 3184 -674 -3186 0 -3182 -3183 3184 -674 3187 0 c -1+1 --> 0 c ( b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ b^{1, 674}_0 ∧ p_674) -> (-b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ -b^{1, 675}_0) c in CNF: c -b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ -p_674 ∨ -b^{1, 675}_2 c -b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ -p_674 ∨ -b^{1, 675}_1 c -b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ -p_674 ∨ -b^{1, 675}_0 c in DIMACS: -3182 3183 -3184 -674 -3185 0 -3182 3183 -3184 -674 -3186 0 -3182 3183 -3184 -674 -3187 0 c 0+1 --> 1 c (-b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ -b^{1, 674}_0 ∧ p_674) -> (-b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ b^{1, 675}_0) c in CNF: c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ -p_674 ∨ -b^{1, 675}_2 c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ -p_674 ∨ -b^{1, 675}_1 c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ -p_674 ∨ b^{1, 675}_0 c in DIMACS: 3182 3183 3184 -674 -3185 0 3182 3183 3184 -674 -3186 0 3182 3183 3184 -674 3187 0 c 1+1 --> 2 c (-b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ b^{1, 674}_0 ∧ p_674) -> (-b^{1, 675}_2 ∧ b^{1, 675}_1 ∧ -b^{1, 675}_0) c in CNF: c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ -p_674 ∨ -b^{1, 675}_2 c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ -p_674 ∨ b^{1, 675}_1 c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ -p_674 ∨ -b^{1, 675}_0 c in DIMACS: 3182 3183 -3184 -674 -3185 0 3182 3183 -3184 -674 3186 0 3182 3183 -3184 -674 -3187 0 c 2+1 --> break c (-b^{1, 674}_2 ∧ b^{1, 674}_1 ∧ -b^{1, 674}_0 ∧ p_674) -> break c in CNF: c b^{1, 674}_2 ∨ -b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ -p_674 ∨ break c in DIMACS: 3182 -3183 3184 -674 1162 0 c 2-1 --> 1 c (-b^{1, 674}_2 ∧ b^{1, 674}_1 ∧ -b^{1, 674}_0 ∧ -p_674) -> (-b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ b^{1, 675}_0) c in CNF: c b^{1, 674}_2 ∨ -b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ p_674 ∨ -b^{1, 675}_2 c b^{1, 674}_2 ∨ -b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ p_674 ∨ -b^{1, 675}_1 c b^{1, 674}_2 ∨ -b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ p_674 ∨ b^{1, 675}_0 c in DIMACS: 3182 -3183 3184 674 -3185 0 3182 -3183 3184 674 -3186 0 3182 -3183 3184 674 3187 0 c 1-1 --> 0 c (-b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ b^{1, 674}_0 ∧ -p_674) -> (-b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ -b^{1, 675}_0) c in CNF: c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ p_674 ∨ -b^{1, 675}_2 c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ p_674 ∨ -b^{1, 675}_1 c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ p_674 ∨ -b^{1, 675}_0 c in DIMACS: 3182 3183 -3184 674 -3185 0 3182 3183 -3184 674 -3186 0 3182 3183 -3184 674 -3187 0 c 0-1 --> -1 c (-b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ -b^{1, 674}_0 ∧ -p_674) -> ( b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ b^{1, 675}_0) c in CNF: c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ p_674 ∨ b^{1, 675}_2 c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ p_674 ∨ -b^{1, 675}_1 c b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ p_674 ∨ b^{1, 675}_0 c in DIMACS: 3182 3183 3184 674 3185 0 3182 3183 3184 674 -3186 0 3182 3183 3184 674 3187 0 c -1-1 --> -2 c ( b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ b^{1, 674}_0 ∧ -p_674) -> ( b^{1, 675}_2 ∧ b^{1, 675}_1 ∧ -b^{1, 675}_0) c in CNF: c -b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ p_674 ∨ b^{1, 675}_2 c -b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ p_674 ∨ b^{1, 675}_1 c -b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ p_674 ∨ -b^{1, 675}_0 c in DIMACS: -3182 3183 -3184 674 3185 0 -3182 3183 -3184 674 3186 0 -3182 3183 -3184 674 -3187 0 c -2-1 --> break c ( b^{1, 674}_2 ∧ b^{1, 674}_1 ∧ -b^{1, 674}_0 ∧ -p_674) -> break c in CNF: c -b^{1, 674}_2 ∨ -b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ p_674 ∨ break c in DIMACS: -3182 -3183 3184 674 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 674}_2 ∧ -b^{1, 674}_1 ∧ -b^{1, 674}_0 ∧ true) c in CNF: c -b^{1, 674}_2 ∨ b^{1, 674}_1 ∨ b^{1, 674}_0 ∨ false c in DIMACS: -3182 3183 3184 0 c 3 does not represent an automaton state. c -(-b^{1, 674}_2 ∧ b^{1, 674}_1 ∧ b^{1, 674}_0 ∧ true) c in CNF: c b^{1, 674}_2 ∨ -b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ false c in DIMACS: 3182 -3183 -3184 0 c -3 does not represent an automaton state. c -( b^{1, 674}_2 ∧ b^{1, 674}_1 ∧ b^{1, 674}_0 ∧ true) c in CNF: c -b^{1, 674}_2 ∨ -b^{1, 674}_1 ∨ -b^{1, 674}_0 ∨ false c in DIMACS: -3182 -3183 -3184 0 c i = 675 c -2+1 --> -1 c ( b^{1, 675}_2 ∧ b^{1, 675}_1 ∧ -b^{1, 675}_0 ∧ p_675) -> ( b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ b^{1, 676}_0) c in CNF: c -b^{1, 675}_2 ∨ -b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ -p_675 ∨ b^{1, 676}_2 c -b^{1, 675}_2 ∨ -b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ -p_675 ∨ -b^{1, 676}_1 c -b^{1, 675}_2 ∨ -b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ -p_675 ∨ b^{1, 676}_0 c in DIMACS: -3185 -3186 3187 -675 3188 0 -3185 -3186 3187 -675 -3189 0 -3185 -3186 3187 -675 3190 0 c -1+1 --> 0 c ( b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ b^{1, 675}_0 ∧ p_675) -> (-b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ -b^{1, 676}_0) c in CNF: c -b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ -p_675 ∨ -b^{1, 676}_2 c -b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ -p_675 ∨ -b^{1, 676}_1 c -b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ -p_675 ∨ -b^{1, 676}_0 c in DIMACS: -3185 3186 -3187 -675 -3188 0 -3185 3186 -3187 -675 -3189 0 -3185 3186 -3187 -675 -3190 0 c 0+1 --> 1 c (-b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ -b^{1, 675}_0 ∧ p_675) -> (-b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ b^{1, 676}_0) c in CNF: c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ -p_675 ∨ -b^{1, 676}_2 c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ -p_675 ∨ -b^{1, 676}_1 c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ -p_675 ∨ b^{1, 676}_0 c in DIMACS: 3185 3186 3187 -675 -3188 0 3185 3186 3187 -675 -3189 0 3185 3186 3187 -675 3190 0 c 1+1 --> 2 c (-b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ b^{1, 675}_0 ∧ p_675) -> (-b^{1, 676}_2 ∧ b^{1, 676}_1 ∧ -b^{1, 676}_0) c in CNF: c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ -p_675 ∨ -b^{1, 676}_2 c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ -p_675 ∨ b^{1, 676}_1 c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ -p_675 ∨ -b^{1, 676}_0 c in DIMACS: 3185 3186 -3187 -675 -3188 0 3185 3186 -3187 -675 3189 0 3185 3186 -3187 -675 -3190 0 c 2+1 --> break c (-b^{1, 675}_2 ∧ b^{1, 675}_1 ∧ -b^{1, 675}_0 ∧ p_675) -> break c in CNF: c b^{1, 675}_2 ∨ -b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ -p_675 ∨ break c in DIMACS: 3185 -3186 3187 -675 1162 0 c 2-1 --> 1 c (-b^{1, 675}_2 ∧ b^{1, 675}_1 ∧ -b^{1, 675}_0 ∧ -p_675) -> (-b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ b^{1, 676}_0) c in CNF: c b^{1, 675}_2 ∨ -b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ p_675 ∨ -b^{1, 676}_2 c b^{1, 675}_2 ∨ -b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ p_675 ∨ -b^{1, 676}_1 c b^{1, 675}_2 ∨ -b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ p_675 ∨ b^{1, 676}_0 c in DIMACS: 3185 -3186 3187 675 -3188 0 3185 -3186 3187 675 -3189 0 3185 -3186 3187 675 3190 0 c 1-1 --> 0 c (-b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ b^{1, 675}_0 ∧ -p_675) -> (-b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ -b^{1, 676}_0) c in CNF: c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ p_675 ∨ -b^{1, 676}_2 c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ p_675 ∨ -b^{1, 676}_1 c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ p_675 ∨ -b^{1, 676}_0 c in DIMACS: 3185 3186 -3187 675 -3188 0 3185 3186 -3187 675 -3189 0 3185 3186 -3187 675 -3190 0 c 0-1 --> -1 c (-b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ -b^{1, 675}_0 ∧ -p_675) -> ( b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ b^{1, 676}_0) c in CNF: c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ p_675 ∨ b^{1, 676}_2 c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ p_675 ∨ -b^{1, 676}_1 c b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ p_675 ∨ b^{1, 676}_0 c in DIMACS: 3185 3186 3187 675 3188 0 3185 3186 3187 675 -3189 0 3185 3186 3187 675 3190 0 c -1-1 --> -2 c ( b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ b^{1, 675}_0 ∧ -p_675) -> ( b^{1, 676}_2 ∧ b^{1, 676}_1 ∧ -b^{1, 676}_0) c in CNF: c -b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ p_675 ∨ b^{1, 676}_2 c -b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ p_675 ∨ b^{1, 676}_1 c -b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ p_675 ∨ -b^{1, 676}_0 c in DIMACS: -3185 3186 -3187 675 3188 0 -3185 3186 -3187 675 3189 0 -3185 3186 -3187 675 -3190 0 c -2-1 --> break c ( b^{1, 675}_2 ∧ b^{1, 675}_1 ∧ -b^{1, 675}_0 ∧ -p_675) -> break c in CNF: c -b^{1, 675}_2 ∨ -b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ p_675 ∨ break c in DIMACS: -3185 -3186 3187 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 675}_2 ∧ -b^{1, 675}_1 ∧ -b^{1, 675}_0 ∧ true) c in CNF: c -b^{1, 675}_2 ∨ b^{1, 675}_1 ∨ b^{1, 675}_0 ∨ false c in DIMACS: -3185 3186 3187 0 c 3 does not represent an automaton state. c -(-b^{1, 675}_2 ∧ b^{1, 675}_1 ∧ b^{1, 675}_0 ∧ true) c in CNF: c b^{1, 675}_2 ∨ -b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ false c in DIMACS: 3185 -3186 -3187 0 c -3 does not represent an automaton state. c -( b^{1, 675}_2 ∧ b^{1, 675}_1 ∧ b^{1, 675}_0 ∧ true) c in CNF: c -b^{1, 675}_2 ∨ -b^{1, 675}_1 ∨ -b^{1, 675}_0 ∨ false c in DIMACS: -3185 -3186 -3187 0 c i = 676 c -2+1 --> -1 c ( b^{1, 676}_2 ∧ b^{1, 676}_1 ∧ -b^{1, 676}_0 ∧ p_676) -> ( b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ b^{1, 677}_0) c in CNF: c -b^{1, 676}_2 ∨ -b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ -p_676 ∨ b^{1, 677}_2 c -b^{1, 676}_2 ∨ -b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ -p_676 ∨ -b^{1, 677}_1 c -b^{1, 676}_2 ∨ -b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ -p_676 ∨ b^{1, 677}_0 c in DIMACS: -3188 -3189 3190 -676 3191 0 -3188 -3189 3190 -676 -3192 0 -3188 -3189 3190 -676 3193 0 c -1+1 --> 0 c ( b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ b^{1, 676}_0 ∧ p_676) -> (-b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ -b^{1, 677}_0) c in CNF: c -b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ -p_676 ∨ -b^{1, 677}_2 c -b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ -p_676 ∨ -b^{1, 677}_1 c -b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ -p_676 ∨ -b^{1, 677}_0 c in DIMACS: -3188 3189 -3190 -676 -3191 0 -3188 3189 -3190 -676 -3192 0 -3188 3189 -3190 -676 -3193 0 c 0+1 --> 1 c (-b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ -b^{1, 676}_0 ∧ p_676) -> (-b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ b^{1, 677}_0) c in CNF: c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ -p_676 ∨ -b^{1, 677}_2 c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ -p_676 ∨ -b^{1, 677}_1 c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ -p_676 ∨ b^{1, 677}_0 c in DIMACS: 3188 3189 3190 -676 -3191 0 3188 3189 3190 -676 -3192 0 3188 3189 3190 -676 3193 0 c 1+1 --> 2 c (-b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ b^{1, 676}_0 ∧ p_676) -> (-b^{1, 677}_2 ∧ b^{1, 677}_1 ∧ -b^{1, 677}_0) c in CNF: c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ -p_676 ∨ -b^{1, 677}_2 c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ -p_676 ∨ b^{1, 677}_1 c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ -p_676 ∨ -b^{1, 677}_0 c in DIMACS: 3188 3189 -3190 -676 -3191 0 3188 3189 -3190 -676 3192 0 3188 3189 -3190 -676 -3193 0 c 2+1 --> break c (-b^{1, 676}_2 ∧ b^{1, 676}_1 ∧ -b^{1, 676}_0 ∧ p_676) -> break c in CNF: c b^{1, 676}_2 ∨ -b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ -p_676 ∨ break c in DIMACS: 3188 -3189 3190 -676 1162 0 c 2-1 --> 1 c (-b^{1, 676}_2 ∧ b^{1, 676}_1 ∧ -b^{1, 676}_0 ∧ -p_676) -> (-b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ b^{1, 677}_0) c in CNF: c b^{1, 676}_2 ∨ -b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ p_676 ∨ -b^{1, 677}_2 c b^{1, 676}_2 ∨ -b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ p_676 ∨ -b^{1, 677}_1 c b^{1, 676}_2 ∨ -b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ p_676 ∨ b^{1, 677}_0 c in DIMACS: 3188 -3189 3190 676 -3191 0 3188 -3189 3190 676 -3192 0 3188 -3189 3190 676 3193 0 c 1-1 --> 0 c (-b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ b^{1, 676}_0 ∧ -p_676) -> (-b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ -b^{1, 677}_0) c in CNF: c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ p_676 ∨ -b^{1, 677}_2 c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ p_676 ∨ -b^{1, 677}_1 c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ p_676 ∨ -b^{1, 677}_0 c in DIMACS: 3188 3189 -3190 676 -3191 0 3188 3189 -3190 676 -3192 0 3188 3189 -3190 676 -3193 0 c 0-1 --> -1 c (-b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ -b^{1, 676}_0 ∧ -p_676) -> ( b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ b^{1, 677}_0) c in CNF: c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ p_676 ∨ b^{1, 677}_2 c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ p_676 ∨ -b^{1, 677}_1 c b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ p_676 ∨ b^{1, 677}_0 c in DIMACS: 3188 3189 3190 676 3191 0 3188 3189 3190 676 -3192 0 3188 3189 3190 676 3193 0 c -1-1 --> -2 c ( b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ b^{1, 676}_0 ∧ -p_676) -> ( b^{1, 677}_2 ∧ b^{1, 677}_1 ∧ -b^{1, 677}_0) c in CNF: c -b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ p_676 ∨ b^{1, 677}_2 c -b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ p_676 ∨ b^{1, 677}_1 c -b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ p_676 ∨ -b^{1, 677}_0 c in DIMACS: -3188 3189 -3190 676 3191 0 -3188 3189 -3190 676 3192 0 -3188 3189 -3190 676 -3193 0 c -2-1 --> break c ( b^{1, 676}_2 ∧ b^{1, 676}_1 ∧ -b^{1, 676}_0 ∧ -p_676) -> break c in CNF: c -b^{1, 676}_2 ∨ -b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ p_676 ∨ break c in DIMACS: -3188 -3189 3190 676 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 676}_2 ∧ -b^{1, 676}_1 ∧ -b^{1, 676}_0 ∧ true) c in CNF: c -b^{1, 676}_2 ∨ b^{1, 676}_1 ∨ b^{1, 676}_0 ∨ false c in DIMACS: -3188 3189 3190 0 c 3 does not represent an automaton state. c -(-b^{1, 676}_2 ∧ b^{1, 676}_1 ∧ b^{1, 676}_0 ∧ true) c in CNF: c b^{1, 676}_2 ∨ -b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ false c in DIMACS: 3188 -3189 -3190 0 c -3 does not represent an automaton state. c -( b^{1, 676}_2 ∧ b^{1, 676}_1 ∧ b^{1, 676}_0 ∧ true) c in CNF: c -b^{1, 676}_2 ∨ -b^{1, 676}_1 ∨ -b^{1, 676}_0 ∨ false c in DIMACS: -3188 -3189 -3190 0 c i = 677 c -2+1 --> -1 c ( b^{1, 677}_2 ∧ b^{1, 677}_1 ∧ -b^{1, 677}_0 ∧ p_677) -> ( b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ b^{1, 678}_0) c in CNF: c -b^{1, 677}_2 ∨ -b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ -p_677 ∨ b^{1, 678}_2 c -b^{1, 677}_2 ∨ -b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ -p_677 ∨ -b^{1, 678}_1 c -b^{1, 677}_2 ∨ -b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ -p_677 ∨ b^{1, 678}_0 c in DIMACS: -3191 -3192 3193 -677 3194 0 -3191 -3192 3193 -677 -3195 0 -3191 -3192 3193 -677 3196 0 c -1+1 --> 0 c ( b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ b^{1, 677}_0 ∧ p_677) -> (-b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ -b^{1, 678}_0) c in CNF: c -b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ -p_677 ∨ -b^{1, 678}_2 c -b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ -p_677 ∨ -b^{1, 678}_1 c -b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ -p_677 ∨ -b^{1, 678}_0 c in DIMACS: -3191 3192 -3193 -677 -3194 0 -3191 3192 -3193 -677 -3195 0 -3191 3192 -3193 -677 -3196 0 c 0+1 --> 1 c (-b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ -b^{1, 677}_0 ∧ p_677) -> (-b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ b^{1, 678}_0) c in CNF: c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ -p_677 ∨ -b^{1, 678}_2 c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ -p_677 ∨ -b^{1, 678}_1 c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ -p_677 ∨ b^{1, 678}_0 c in DIMACS: 3191 3192 3193 -677 -3194 0 3191 3192 3193 -677 -3195 0 3191 3192 3193 -677 3196 0 c 1+1 --> 2 c (-b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ b^{1, 677}_0 ∧ p_677) -> (-b^{1, 678}_2 ∧ b^{1, 678}_1 ∧ -b^{1, 678}_0) c in CNF: c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ -p_677 ∨ -b^{1, 678}_2 c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ -p_677 ∨ b^{1, 678}_1 c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ -p_677 ∨ -b^{1, 678}_0 c in DIMACS: 3191 3192 -3193 -677 -3194 0 3191 3192 -3193 -677 3195 0 3191 3192 -3193 -677 -3196 0 c 2+1 --> break c (-b^{1, 677}_2 ∧ b^{1, 677}_1 ∧ -b^{1, 677}_0 ∧ p_677) -> break c in CNF: c b^{1, 677}_2 ∨ -b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ -p_677 ∨ break c in DIMACS: 3191 -3192 3193 -677 1162 0 c 2-1 --> 1 c (-b^{1, 677}_2 ∧ b^{1, 677}_1 ∧ -b^{1, 677}_0 ∧ -p_677) -> (-b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ b^{1, 678}_0) c in CNF: c b^{1, 677}_2 ∨ -b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ p_677 ∨ -b^{1, 678}_2 c b^{1, 677}_2 ∨ -b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ p_677 ∨ -b^{1, 678}_1 c b^{1, 677}_2 ∨ -b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ p_677 ∨ b^{1, 678}_0 c in DIMACS: 3191 -3192 3193 677 -3194 0 3191 -3192 3193 677 -3195 0 3191 -3192 3193 677 3196 0 c 1-1 --> 0 c (-b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ b^{1, 677}_0 ∧ -p_677) -> (-b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ -b^{1, 678}_0) c in CNF: c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ p_677 ∨ -b^{1, 678}_2 c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ p_677 ∨ -b^{1, 678}_1 c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ p_677 ∨ -b^{1, 678}_0 c in DIMACS: 3191 3192 -3193 677 -3194 0 3191 3192 -3193 677 -3195 0 3191 3192 -3193 677 -3196 0 c 0-1 --> -1 c (-b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ -b^{1, 677}_0 ∧ -p_677) -> ( b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ b^{1, 678}_0) c in CNF: c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ p_677 ∨ b^{1, 678}_2 c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ p_677 ∨ -b^{1, 678}_1 c b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ p_677 ∨ b^{1, 678}_0 c in DIMACS: 3191 3192 3193 677 3194 0 3191 3192 3193 677 -3195 0 3191 3192 3193 677 3196 0 c -1-1 --> -2 c ( b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ b^{1, 677}_0 ∧ -p_677) -> ( b^{1, 678}_2 ∧ b^{1, 678}_1 ∧ -b^{1, 678}_0) c in CNF: c -b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ p_677 ∨ b^{1, 678}_2 c -b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ p_677 ∨ b^{1, 678}_1 c -b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ p_677 ∨ -b^{1, 678}_0 c in DIMACS: -3191 3192 -3193 677 3194 0 -3191 3192 -3193 677 3195 0 -3191 3192 -3193 677 -3196 0 c -2-1 --> break c ( b^{1, 677}_2 ∧ b^{1, 677}_1 ∧ -b^{1, 677}_0 ∧ -p_677) -> break c in CNF: c -b^{1, 677}_2 ∨ -b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ p_677 ∨ break c in DIMACS: -3191 -3192 3193 677 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 677}_2 ∧ -b^{1, 677}_1 ∧ -b^{1, 677}_0 ∧ true) c in CNF: c -b^{1, 677}_2 ∨ b^{1, 677}_1 ∨ b^{1, 677}_0 ∨ false c in DIMACS: -3191 3192 3193 0 c 3 does not represent an automaton state. c -(-b^{1, 677}_2 ∧ b^{1, 677}_1 ∧ b^{1, 677}_0 ∧ true) c in CNF: c b^{1, 677}_2 ∨ -b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ false c in DIMACS: 3191 -3192 -3193 0 c -3 does not represent an automaton state. c -( b^{1, 677}_2 ∧ b^{1, 677}_1 ∧ b^{1, 677}_0 ∧ true) c in CNF: c -b^{1, 677}_2 ∨ -b^{1, 677}_1 ∨ -b^{1, 677}_0 ∨ false c in DIMACS: -3191 -3192 -3193 0 c i = 678 c -2+1 --> -1 c ( b^{1, 678}_2 ∧ b^{1, 678}_1 ∧ -b^{1, 678}_0 ∧ p_678) -> ( b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ b^{1, 679}_0) c in CNF: c -b^{1, 678}_2 ∨ -b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ -p_678 ∨ b^{1, 679}_2 c -b^{1, 678}_2 ∨ -b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ -p_678 ∨ -b^{1, 679}_1 c -b^{1, 678}_2 ∨ -b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ -p_678 ∨ b^{1, 679}_0 c in DIMACS: -3194 -3195 3196 -678 3197 0 -3194 -3195 3196 -678 -3198 0 -3194 -3195 3196 -678 3199 0 c -1+1 --> 0 c ( b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ b^{1, 678}_0 ∧ p_678) -> (-b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ -b^{1, 679}_0) c in CNF: c -b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ -p_678 ∨ -b^{1, 679}_2 c -b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ -p_678 ∨ -b^{1, 679}_1 c -b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ -p_678 ∨ -b^{1, 679}_0 c in DIMACS: -3194 3195 -3196 -678 -3197 0 -3194 3195 -3196 -678 -3198 0 -3194 3195 -3196 -678 -3199 0 c 0+1 --> 1 c (-b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ -b^{1, 678}_0 ∧ p_678) -> (-b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ b^{1, 679}_0) c in CNF: c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ -p_678 ∨ -b^{1, 679}_2 c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ -p_678 ∨ -b^{1, 679}_1 c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ -p_678 ∨ b^{1, 679}_0 c in DIMACS: 3194 3195 3196 -678 -3197 0 3194 3195 3196 -678 -3198 0 3194 3195 3196 -678 3199 0 c 1+1 --> 2 c (-b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ b^{1, 678}_0 ∧ p_678) -> (-b^{1, 679}_2 ∧ b^{1, 679}_1 ∧ -b^{1, 679}_0) c in CNF: c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ -p_678 ∨ -b^{1, 679}_2 c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ -p_678 ∨ b^{1, 679}_1 c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ -p_678 ∨ -b^{1, 679}_0 c in DIMACS: 3194 3195 -3196 -678 -3197 0 3194 3195 -3196 -678 3198 0 3194 3195 -3196 -678 -3199 0 c 2+1 --> break c (-b^{1, 678}_2 ∧ b^{1, 678}_1 ∧ -b^{1, 678}_0 ∧ p_678) -> break c in CNF: c b^{1, 678}_2 ∨ -b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ -p_678 ∨ break c in DIMACS: 3194 -3195 3196 -678 1162 0 c 2-1 --> 1 c (-b^{1, 678}_2 ∧ b^{1, 678}_1 ∧ -b^{1, 678}_0 ∧ -p_678) -> (-b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ b^{1, 679}_0) c in CNF: c b^{1, 678}_2 ∨ -b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ p_678 ∨ -b^{1, 679}_2 c b^{1, 678}_2 ∨ -b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ p_678 ∨ -b^{1, 679}_1 c b^{1, 678}_2 ∨ -b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ p_678 ∨ b^{1, 679}_0 c in DIMACS: 3194 -3195 3196 678 -3197 0 3194 -3195 3196 678 -3198 0 3194 -3195 3196 678 3199 0 c 1-1 --> 0 c (-b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ b^{1, 678}_0 ∧ -p_678) -> (-b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ -b^{1, 679}_0) c in CNF: c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ p_678 ∨ -b^{1, 679}_2 c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ p_678 ∨ -b^{1, 679}_1 c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ p_678 ∨ -b^{1, 679}_0 c in DIMACS: 3194 3195 -3196 678 -3197 0 3194 3195 -3196 678 -3198 0 3194 3195 -3196 678 -3199 0 c 0-1 --> -1 c (-b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ -b^{1, 678}_0 ∧ -p_678) -> ( b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ b^{1, 679}_0) c in CNF: c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ p_678 ∨ b^{1, 679}_2 c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ p_678 ∨ -b^{1, 679}_1 c b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ p_678 ∨ b^{1, 679}_0 c in DIMACS: 3194 3195 3196 678 3197 0 3194 3195 3196 678 -3198 0 3194 3195 3196 678 3199 0 c -1-1 --> -2 c ( b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ b^{1, 678}_0 ∧ -p_678) -> ( b^{1, 679}_2 ∧ b^{1, 679}_1 ∧ -b^{1, 679}_0) c in CNF: c -b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ p_678 ∨ b^{1, 679}_2 c -b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ p_678 ∨ b^{1, 679}_1 c -b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ p_678 ∨ -b^{1, 679}_0 c in DIMACS: -3194 3195 -3196 678 3197 0 -3194 3195 -3196 678 3198 0 -3194 3195 -3196 678 -3199 0 c -2-1 --> break c ( b^{1, 678}_2 ∧ b^{1, 678}_1 ∧ -b^{1, 678}_0 ∧ -p_678) -> break c in CNF: c -b^{1, 678}_2 ∨ -b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ p_678 ∨ break c in DIMACS: -3194 -3195 3196 678 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 678}_2 ∧ -b^{1, 678}_1 ∧ -b^{1, 678}_0 ∧ true) c in CNF: c -b^{1, 678}_2 ∨ b^{1, 678}_1 ∨ b^{1, 678}_0 ∨ false c in DIMACS: -3194 3195 3196 0 c 3 does not represent an automaton state. c -(-b^{1, 678}_2 ∧ b^{1, 678}_1 ∧ b^{1, 678}_0 ∧ true) c in CNF: c b^{1, 678}_2 ∨ -b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ false c in DIMACS: 3194 -3195 -3196 0 c -3 does not represent an automaton state. c -( b^{1, 678}_2 ∧ b^{1, 678}_1 ∧ b^{1, 678}_0 ∧ true) c in CNF: c -b^{1, 678}_2 ∨ -b^{1, 678}_1 ∨ -b^{1, 678}_0 ∨ false c in DIMACS: -3194 -3195 -3196 0 c i = 679 c -2+1 --> -1 c ( b^{1, 679}_2 ∧ b^{1, 679}_1 ∧ -b^{1, 679}_0 ∧ p_679) -> ( b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ b^{1, 680}_0) c in CNF: c -b^{1, 679}_2 ∨ -b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ -p_679 ∨ b^{1, 680}_2 c -b^{1, 679}_2 ∨ -b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ -p_679 ∨ -b^{1, 680}_1 c -b^{1, 679}_2 ∨ -b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ -p_679 ∨ b^{1, 680}_0 c in DIMACS: -3197 -3198 3199 -679 3200 0 -3197 -3198 3199 -679 -3201 0 -3197 -3198 3199 -679 3202 0 c -1+1 --> 0 c ( b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ b^{1, 679}_0 ∧ p_679) -> (-b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ -b^{1, 680}_0) c in CNF: c -b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ -p_679 ∨ -b^{1, 680}_2 c -b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ -p_679 ∨ -b^{1, 680}_1 c -b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ -p_679 ∨ -b^{1, 680}_0 c in DIMACS: -3197 3198 -3199 -679 -3200 0 -3197 3198 -3199 -679 -3201 0 -3197 3198 -3199 -679 -3202 0 c 0+1 --> 1 c (-b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ -b^{1, 679}_0 ∧ p_679) -> (-b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ b^{1, 680}_0) c in CNF: c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ -p_679 ∨ -b^{1, 680}_2 c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ -p_679 ∨ -b^{1, 680}_1 c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ -p_679 ∨ b^{1, 680}_0 c in DIMACS: 3197 3198 3199 -679 -3200 0 3197 3198 3199 -679 -3201 0 3197 3198 3199 -679 3202 0 c 1+1 --> 2 c (-b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ b^{1, 679}_0 ∧ p_679) -> (-b^{1, 680}_2 ∧ b^{1, 680}_1 ∧ -b^{1, 680}_0) c in CNF: c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ -p_679 ∨ -b^{1, 680}_2 c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ -p_679 ∨ b^{1, 680}_1 c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ -p_679 ∨ -b^{1, 680}_0 c in DIMACS: 3197 3198 -3199 -679 -3200 0 3197 3198 -3199 -679 3201 0 3197 3198 -3199 -679 -3202 0 c 2+1 --> break c (-b^{1, 679}_2 ∧ b^{1, 679}_1 ∧ -b^{1, 679}_0 ∧ p_679) -> break c in CNF: c b^{1, 679}_2 ∨ -b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ -p_679 ∨ break c in DIMACS: 3197 -3198 3199 -679 1162 0 c 2-1 --> 1 c (-b^{1, 679}_2 ∧ b^{1, 679}_1 ∧ -b^{1, 679}_0 ∧ -p_679) -> (-b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ b^{1, 680}_0) c in CNF: c b^{1, 679}_2 ∨ -b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ p_679 ∨ -b^{1, 680}_2 c b^{1, 679}_2 ∨ -b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ p_679 ∨ -b^{1, 680}_1 c b^{1, 679}_2 ∨ -b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ p_679 ∨ b^{1, 680}_0 c in DIMACS: 3197 -3198 3199 679 -3200 0 3197 -3198 3199 679 -3201 0 3197 -3198 3199 679 3202 0 c 1-1 --> 0 c (-b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ b^{1, 679}_0 ∧ -p_679) -> (-b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ -b^{1, 680}_0) c in CNF: c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ p_679 ∨ -b^{1, 680}_2 c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ p_679 ∨ -b^{1, 680}_1 c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ p_679 ∨ -b^{1, 680}_0 c in DIMACS: 3197 3198 -3199 679 -3200 0 3197 3198 -3199 679 -3201 0 3197 3198 -3199 679 -3202 0 c 0-1 --> -1 c (-b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ -b^{1, 679}_0 ∧ -p_679) -> ( b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ b^{1, 680}_0) c in CNF: c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ p_679 ∨ b^{1, 680}_2 c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ p_679 ∨ -b^{1, 680}_1 c b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ p_679 ∨ b^{1, 680}_0 c in DIMACS: 3197 3198 3199 679 3200 0 3197 3198 3199 679 -3201 0 3197 3198 3199 679 3202 0 c -1-1 --> -2 c ( b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ b^{1, 679}_0 ∧ -p_679) -> ( b^{1, 680}_2 ∧ b^{1, 680}_1 ∧ -b^{1, 680}_0) c in CNF: c -b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ p_679 ∨ b^{1, 680}_2 c -b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ p_679 ∨ b^{1, 680}_1 c -b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ p_679 ∨ -b^{1, 680}_0 c in DIMACS: -3197 3198 -3199 679 3200 0 -3197 3198 -3199 679 3201 0 -3197 3198 -3199 679 -3202 0 c -2-1 --> break c ( b^{1, 679}_2 ∧ b^{1, 679}_1 ∧ -b^{1, 679}_0 ∧ -p_679) -> break c in CNF: c -b^{1, 679}_2 ∨ -b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ p_679 ∨ break c in DIMACS: -3197 -3198 3199 679 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 679}_2 ∧ -b^{1, 679}_1 ∧ -b^{1, 679}_0 ∧ true) c in CNF: c -b^{1, 679}_2 ∨ b^{1, 679}_1 ∨ b^{1, 679}_0 ∨ false c in DIMACS: -3197 3198 3199 0 c 3 does not represent an automaton state. c -(-b^{1, 679}_2 ∧ b^{1, 679}_1 ∧ b^{1, 679}_0 ∧ true) c in CNF: c b^{1, 679}_2 ∨ -b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ false c in DIMACS: 3197 -3198 -3199 0 c -3 does not represent an automaton state. c -( b^{1, 679}_2 ∧ b^{1, 679}_1 ∧ b^{1, 679}_0 ∧ true) c in CNF: c -b^{1, 679}_2 ∨ -b^{1, 679}_1 ∨ -b^{1, 679}_0 ∨ false c in DIMACS: -3197 -3198 -3199 0 c i = 680 c -2+1 --> -1 c ( b^{1, 680}_2 ∧ b^{1, 680}_1 ∧ -b^{1, 680}_0 ∧ p_680) -> ( b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ b^{1, 681}_0) c in CNF: c -b^{1, 680}_2 ∨ -b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ -p_680 ∨ b^{1, 681}_2 c -b^{1, 680}_2 ∨ -b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ -p_680 ∨ -b^{1, 681}_1 c -b^{1, 680}_2 ∨ -b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ -p_680 ∨ b^{1, 681}_0 c in DIMACS: -3200 -3201 3202 -680 3203 0 -3200 -3201 3202 -680 -3204 0 -3200 -3201 3202 -680 3205 0 c -1+1 --> 0 c ( b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ b^{1, 680}_0 ∧ p_680) -> (-b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ -b^{1, 681}_0) c in CNF: c -b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ -p_680 ∨ -b^{1, 681}_2 c -b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ -p_680 ∨ -b^{1, 681}_1 c -b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ -p_680 ∨ -b^{1, 681}_0 c in DIMACS: -3200 3201 -3202 -680 -3203 0 -3200 3201 -3202 -680 -3204 0 -3200 3201 -3202 -680 -3205 0 c 0+1 --> 1 c (-b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ -b^{1, 680}_0 ∧ p_680) -> (-b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ b^{1, 681}_0) c in CNF: c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ -p_680 ∨ -b^{1, 681}_2 c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ -p_680 ∨ -b^{1, 681}_1 c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ -p_680 ∨ b^{1, 681}_0 c in DIMACS: 3200 3201 3202 -680 -3203 0 3200 3201 3202 -680 -3204 0 3200 3201 3202 -680 3205 0 c 1+1 --> 2 c (-b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ b^{1, 680}_0 ∧ p_680) -> (-b^{1, 681}_2 ∧ b^{1, 681}_1 ∧ -b^{1, 681}_0) c in CNF: c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ -p_680 ∨ -b^{1, 681}_2 c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ -p_680 ∨ b^{1, 681}_1 c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ -p_680 ∨ -b^{1, 681}_0 c in DIMACS: 3200 3201 -3202 -680 -3203 0 3200 3201 -3202 -680 3204 0 3200 3201 -3202 -680 -3205 0 c 2+1 --> break c (-b^{1, 680}_2 ∧ b^{1, 680}_1 ∧ -b^{1, 680}_0 ∧ p_680) -> break c in CNF: c b^{1, 680}_2 ∨ -b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ -p_680 ∨ break c in DIMACS: 3200 -3201 3202 -680 1162 0 c 2-1 --> 1 c (-b^{1, 680}_2 ∧ b^{1, 680}_1 ∧ -b^{1, 680}_0 ∧ -p_680) -> (-b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ b^{1, 681}_0) c in CNF: c b^{1, 680}_2 ∨ -b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ p_680 ∨ -b^{1, 681}_2 c b^{1, 680}_2 ∨ -b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ p_680 ∨ -b^{1, 681}_1 c b^{1, 680}_2 ∨ -b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ p_680 ∨ b^{1, 681}_0 c in DIMACS: 3200 -3201 3202 680 -3203 0 3200 -3201 3202 680 -3204 0 3200 -3201 3202 680 3205 0 c 1-1 --> 0 c (-b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ b^{1, 680}_0 ∧ -p_680) -> (-b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ -b^{1, 681}_0) c in CNF: c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ p_680 ∨ -b^{1, 681}_2 c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ p_680 ∨ -b^{1, 681}_1 c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ p_680 ∨ -b^{1, 681}_0 c in DIMACS: 3200 3201 -3202 680 -3203 0 3200 3201 -3202 680 -3204 0 3200 3201 -3202 680 -3205 0 c 0-1 --> -1 c (-b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ -b^{1, 680}_0 ∧ -p_680) -> ( b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ b^{1, 681}_0) c in CNF: c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ p_680 ∨ b^{1, 681}_2 c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ p_680 ∨ -b^{1, 681}_1 c b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ p_680 ∨ b^{1, 681}_0 c in DIMACS: 3200 3201 3202 680 3203 0 3200 3201 3202 680 -3204 0 3200 3201 3202 680 3205 0 c -1-1 --> -2 c ( b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ b^{1, 680}_0 ∧ -p_680) -> ( b^{1, 681}_2 ∧ b^{1, 681}_1 ∧ -b^{1, 681}_0) c in CNF: c -b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ p_680 ∨ b^{1, 681}_2 c -b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ p_680 ∨ b^{1, 681}_1 c -b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ p_680 ∨ -b^{1, 681}_0 c in DIMACS: -3200 3201 -3202 680 3203 0 -3200 3201 -3202 680 3204 0 -3200 3201 -3202 680 -3205 0 c -2-1 --> break c ( b^{1, 680}_2 ∧ b^{1, 680}_1 ∧ -b^{1, 680}_0 ∧ -p_680) -> break c in CNF: c -b^{1, 680}_2 ∨ -b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ p_680 ∨ break c in DIMACS: -3200 -3201 3202 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 680}_2 ∧ -b^{1, 680}_1 ∧ -b^{1, 680}_0 ∧ true) c in CNF: c -b^{1, 680}_2 ∨ b^{1, 680}_1 ∨ b^{1, 680}_0 ∨ false c in DIMACS: -3200 3201 3202 0 c 3 does not represent an automaton state. c -(-b^{1, 680}_2 ∧ b^{1, 680}_1 ∧ b^{1, 680}_0 ∧ true) c in CNF: c b^{1, 680}_2 ∨ -b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ false c in DIMACS: 3200 -3201 -3202 0 c -3 does not represent an automaton state. c -( b^{1, 680}_2 ∧ b^{1, 680}_1 ∧ b^{1, 680}_0 ∧ true) c in CNF: c -b^{1, 680}_2 ∨ -b^{1, 680}_1 ∨ -b^{1, 680}_0 ∨ false c in DIMACS: -3200 -3201 -3202 0 c i = 681 c -2+1 --> -1 c ( b^{1, 681}_2 ∧ b^{1, 681}_1 ∧ -b^{1, 681}_0 ∧ p_681) -> ( b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ b^{1, 682}_0) c in CNF: c -b^{1, 681}_2 ∨ -b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ -p_681 ∨ b^{1, 682}_2 c -b^{1, 681}_2 ∨ -b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ -p_681 ∨ -b^{1, 682}_1 c -b^{1, 681}_2 ∨ -b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ -p_681 ∨ b^{1, 682}_0 c in DIMACS: -3203 -3204 3205 -681 3206 0 -3203 -3204 3205 -681 -3207 0 -3203 -3204 3205 -681 3208 0 c -1+1 --> 0 c ( b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ b^{1, 681}_0 ∧ p_681) -> (-b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ -b^{1, 682}_0) c in CNF: c -b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ -p_681 ∨ -b^{1, 682}_2 c -b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ -p_681 ∨ -b^{1, 682}_1 c -b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ -p_681 ∨ -b^{1, 682}_0 c in DIMACS: -3203 3204 -3205 -681 -3206 0 -3203 3204 -3205 -681 -3207 0 -3203 3204 -3205 -681 -3208 0 c 0+1 --> 1 c (-b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ -b^{1, 681}_0 ∧ p_681) -> (-b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ b^{1, 682}_0) c in CNF: c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ -p_681 ∨ -b^{1, 682}_2 c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ -p_681 ∨ -b^{1, 682}_1 c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ -p_681 ∨ b^{1, 682}_0 c in DIMACS: 3203 3204 3205 -681 -3206 0 3203 3204 3205 -681 -3207 0 3203 3204 3205 -681 3208 0 c 1+1 --> 2 c (-b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ b^{1, 681}_0 ∧ p_681) -> (-b^{1, 682}_2 ∧ b^{1, 682}_1 ∧ -b^{1, 682}_0) c in CNF: c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ -p_681 ∨ -b^{1, 682}_2 c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ -p_681 ∨ b^{1, 682}_1 c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ -p_681 ∨ -b^{1, 682}_0 c in DIMACS: 3203 3204 -3205 -681 -3206 0 3203 3204 -3205 -681 3207 0 3203 3204 -3205 -681 -3208 0 c 2+1 --> break c (-b^{1, 681}_2 ∧ b^{1, 681}_1 ∧ -b^{1, 681}_0 ∧ p_681) -> break c in CNF: c b^{1, 681}_2 ∨ -b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ -p_681 ∨ break c in DIMACS: 3203 -3204 3205 -681 1162 0 c 2-1 --> 1 c (-b^{1, 681}_2 ∧ b^{1, 681}_1 ∧ -b^{1, 681}_0 ∧ -p_681) -> (-b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ b^{1, 682}_0) c in CNF: c b^{1, 681}_2 ∨ -b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ p_681 ∨ -b^{1, 682}_2 c b^{1, 681}_2 ∨ -b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ p_681 ∨ -b^{1, 682}_1 c b^{1, 681}_2 ∨ -b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ p_681 ∨ b^{1, 682}_0 c in DIMACS: 3203 -3204 3205 681 -3206 0 3203 -3204 3205 681 -3207 0 3203 -3204 3205 681 3208 0 c 1-1 --> 0 c (-b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ b^{1, 681}_0 ∧ -p_681) -> (-b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ -b^{1, 682}_0) c in CNF: c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ p_681 ∨ -b^{1, 682}_2 c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ p_681 ∨ -b^{1, 682}_1 c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ p_681 ∨ -b^{1, 682}_0 c in DIMACS: 3203 3204 -3205 681 -3206 0 3203 3204 -3205 681 -3207 0 3203 3204 -3205 681 -3208 0 c 0-1 --> -1 c (-b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ -b^{1, 681}_0 ∧ -p_681) -> ( b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ b^{1, 682}_0) c in CNF: c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ p_681 ∨ b^{1, 682}_2 c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ p_681 ∨ -b^{1, 682}_1 c b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ p_681 ∨ b^{1, 682}_0 c in DIMACS: 3203 3204 3205 681 3206 0 3203 3204 3205 681 -3207 0 3203 3204 3205 681 3208 0 c -1-1 --> -2 c ( b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ b^{1, 681}_0 ∧ -p_681) -> ( b^{1, 682}_2 ∧ b^{1, 682}_1 ∧ -b^{1, 682}_0) c in CNF: c -b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ p_681 ∨ b^{1, 682}_2 c -b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ p_681 ∨ b^{1, 682}_1 c -b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ p_681 ∨ -b^{1, 682}_0 c in DIMACS: -3203 3204 -3205 681 3206 0 -3203 3204 -3205 681 3207 0 -3203 3204 -3205 681 -3208 0 c -2-1 --> break c ( b^{1, 681}_2 ∧ b^{1, 681}_1 ∧ -b^{1, 681}_0 ∧ -p_681) -> break c in CNF: c -b^{1, 681}_2 ∨ -b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ p_681 ∨ break c in DIMACS: -3203 -3204 3205 681 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 681}_2 ∧ -b^{1, 681}_1 ∧ -b^{1, 681}_0 ∧ true) c in CNF: c -b^{1, 681}_2 ∨ b^{1, 681}_1 ∨ b^{1, 681}_0 ∨ false c in DIMACS: -3203 3204 3205 0 c 3 does not represent an automaton state. c -(-b^{1, 681}_2 ∧ b^{1, 681}_1 ∧ b^{1, 681}_0 ∧ true) c in CNF: c b^{1, 681}_2 ∨ -b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ false c in DIMACS: 3203 -3204 -3205 0 c -3 does not represent an automaton state. c -( b^{1, 681}_2 ∧ b^{1, 681}_1 ∧ b^{1, 681}_0 ∧ true) c in CNF: c -b^{1, 681}_2 ∨ -b^{1, 681}_1 ∨ -b^{1, 681}_0 ∨ false c in DIMACS: -3203 -3204 -3205 0 c i = 682 c -2+1 --> -1 c ( b^{1, 682}_2 ∧ b^{1, 682}_1 ∧ -b^{1, 682}_0 ∧ p_682) -> ( b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ b^{1, 683}_0) c in CNF: c -b^{1, 682}_2 ∨ -b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ -p_682 ∨ b^{1, 683}_2 c -b^{1, 682}_2 ∨ -b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ -p_682 ∨ -b^{1, 683}_1 c -b^{1, 682}_2 ∨ -b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ -p_682 ∨ b^{1, 683}_0 c in DIMACS: -3206 -3207 3208 -682 3209 0 -3206 -3207 3208 -682 -3210 0 -3206 -3207 3208 -682 3211 0 c -1+1 --> 0 c ( b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ b^{1, 682}_0 ∧ p_682) -> (-b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ -b^{1, 683}_0) c in CNF: c -b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ -p_682 ∨ -b^{1, 683}_2 c -b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ -p_682 ∨ -b^{1, 683}_1 c -b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ -p_682 ∨ -b^{1, 683}_0 c in DIMACS: -3206 3207 -3208 -682 -3209 0 -3206 3207 -3208 -682 -3210 0 -3206 3207 -3208 -682 -3211 0 c 0+1 --> 1 c (-b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ -b^{1, 682}_0 ∧ p_682) -> (-b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ b^{1, 683}_0) c in CNF: c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ -p_682 ∨ -b^{1, 683}_2 c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ -p_682 ∨ -b^{1, 683}_1 c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ -p_682 ∨ b^{1, 683}_0 c in DIMACS: 3206 3207 3208 -682 -3209 0 3206 3207 3208 -682 -3210 0 3206 3207 3208 -682 3211 0 c 1+1 --> 2 c (-b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ b^{1, 682}_0 ∧ p_682) -> (-b^{1, 683}_2 ∧ b^{1, 683}_1 ∧ -b^{1, 683}_0) c in CNF: c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ -p_682 ∨ -b^{1, 683}_2 c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ -p_682 ∨ b^{1, 683}_1 c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ -p_682 ∨ -b^{1, 683}_0 c in DIMACS: 3206 3207 -3208 -682 -3209 0 3206 3207 -3208 -682 3210 0 3206 3207 -3208 -682 -3211 0 c 2+1 --> break c (-b^{1, 682}_2 ∧ b^{1, 682}_1 ∧ -b^{1, 682}_0 ∧ p_682) -> break c in CNF: c b^{1, 682}_2 ∨ -b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ -p_682 ∨ break c in DIMACS: 3206 -3207 3208 -682 1162 0 c 2-1 --> 1 c (-b^{1, 682}_2 ∧ b^{1, 682}_1 ∧ -b^{1, 682}_0 ∧ -p_682) -> (-b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ b^{1, 683}_0) c in CNF: c b^{1, 682}_2 ∨ -b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ p_682 ∨ -b^{1, 683}_2 c b^{1, 682}_2 ∨ -b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ p_682 ∨ -b^{1, 683}_1 c b^{1, 682}_2 ∨ -b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ p_682 ∨ b^{1, 683}_0 c in DIMACS: 3206 -3207 3208 682 -3209 0 3206 -3207 3208 682 -3210 0 3206 -3207 3208 682 3211 0 c 1-1 --> 0 c (-b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ b^{1, 682}_0 ∧ -p_682) -> (-b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ -b^{1, 683}_0) c in CNF: c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ p_682 ∨ -b^{1, 683}_2 c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ p_682 ∨ -b^{1, 683}_1 c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ p_682 ∨ -b^{1, 683}_0 c in DIMACS: 3206 3207 -3208 682 -3209 0 3206 3207 -3208 682 -3210 0 3206 3207 -3208 682 -3211 0 c 0-1 --> -1 c (-b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ -b^{1, 682}_0 ∧ -p_682) -> ( b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ b^{1, 683}_0) c in CNF: c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ p_682 ∨ b^{1, 683}_2 c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ p_682 ∨ -b^{1, 683}_1 c b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ p_682 ∨ b^{1, 683}_0 c in DIMACS: 3206 3207 3208 682 3209 0 3206 3207 3208 682 -3210 0 3206 3207 3208 682 3211 0 c -1-1 --> -2 c ( b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ b^{1, 682}_0 ∧ -p_682) -> ( b^{1, 683}_2 ∧ b^{1, 683}_1 ∧ -b^{1, 683}_0) c in CNF: c -b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ p_682 ∨ b^{1, 683}_2 c -b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ p_682 ∨ b^{1, 683}_1 c -b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ p_682 ∨ -b^{1, 683}_0 c in DIMACS: -3206 3207 -3208 682 3209 0 -3206 3207 -3208 682 3210 0 -3206 3207 -3208 682 -3211 0 c -2-1 --> break c ( b^{1, 682}_2 ∧ b^{1, 682}_1 ∧ -b^{1, 682}_0 ∧ -p_682) -> break c in CNF: c -b^{1, 682}_2 ∨ -b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ p_682 ∨ break c in DIMACS: -3206 -3207 3208 682 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 682}_2 ∧ -b^{1, 682}_1 ∧ -b^{1, 682}_0 ∧ true) c in CNF: c -b^{1, 682}_2 ∨ b^{1, 682}_1 ∨ b^{1, 682}_0 ∨ false c in DIMACS: -3206 3207 3208 0 c 3 does not represent an automaton state. c -(-b^{1, 682}_2 ∧ b^{1, 682}_1 ∧ b^{1, 682}_0 ∧ true) c in CNF: c b^{1, 682}_2 ∨ -b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ false c in DIMACS: 3206 -3207 -3208 0 c -3 does not represent an automaton state. c -( b^{1, 682}_2 ∧ b^{1, 682}_1 ∧ b^{1, 682}_0 ∧ true) c in CNF: c -b^{1, 682}_2 ∨ -b^{1, 682}_1 ∨ -b^{1, 682}_0 ∨ false c in DIMACS: -3206 -3207 -3208 0 c i = 683 c -2+1 --> -1 c ( b^{1, 683}_2 ∧ b^{1, 683}_1 ∧ -b^{1, 683}_0 ∧ p_683) -> ( b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ b^{1, 684}_0) c in CNF: c -b^{1, 683}_2 ∨ -b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ -p_683 ∨ b^{1, 684}_2 c -b^{1, 683}_2 ∨ -b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ -p_683 ∨ -b^{1, 684}_1 c -b^{1, 683}_2 ∨ -b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ -p_683 ∨ b^{1, 684}_0 c in DIMACS: -3209 -3210 3211 -683 3212 0 -3209 -3210 3211 -683 -3213 0 -3209 -3210 3211 -683 3214 0 c -1+1 --> 0 c ( b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ b^{1, 683}_0 ∧ p_683) -> (-b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ -b^{1, 684}_0) c in CNF: c -b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ -p_683 ∨ -b^{1, 684}_2 c -b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ -p_683 ∨ -b^{1, 684}_1 c -b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ -p_683 ∨ -b^{1, 684}_0 c in DIMACS: -3209 3210 -3211 -683 -3212 0 -3209 3210 -3211 -683 -3213 0 -3209 3210 -3211 -683 -3214 0 c 0+1 --> 1 c (-b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ -b^{1, 683}_0 ∧ p_683) -> (-b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ b^{1, 684}_0) c in CNF: c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ -p_683 ∨ -b^{1, 684}_2 c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ -p_683 ∨ -b^{1, 684}_1 c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ -p_683 ∨ b^{1, 684}_0 c in DIMACS: 3209 3210 3211 -683 -3212 0 3209 3210 3211 -683 -3213 0 3209 3210 3211 -683 3214 0 c 1+1 --> 2 c (-b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ b^{1, 683}_0 ∧ p_683) -> (-b^{1, 684}_2 ∧ b^{1, 684}_1 ∧ -b^{1, 684}_0) c in CNF: c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ -p_683 ∨ -b^{1, 684}_2 c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ -p_683 ∨ b^{1, 684}_1 c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ -p_683 ∨ -b^{1, 684}_0 c in DIMACS: 3209 3210 -3211 -683 -3212 0 3209 3210 -3211 -683 3213 0 3209 3210 -3211 -683 -3214 0 c 2+1 --> break c (-b^{1, 683}_2 ∧ b^{1, 683}_1 ∧ -b^{1, 683}_0 ∧ p_683) -> break c in CNF: c b^{1, 683}_2 ∨ -b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ -p_683 ∨ break c in DIMACS: 3209 -3210 3211 -683 1162 0 c 2-1 --> 1 c (-b^{1, 683}_2 ∧ b^{1, 683}_1 ∧ -b^{1, 683}_0 ∧ -p_683) -> (-b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ b^{1, 684}_0) c in CNF: c b^{1, 683}_2 ∨ -b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ p_683 ∨ -b^{1, 684}_2 c b^{1, 683}_2 ∨ -b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ p_683 ∨ -b^{1, 684}_1 c b^{1, 683}_2 ∨ -b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ p_683 ∨ b^{1, 684}_0 c in DIMACS: 3209 -3210 3211 683 -3212 0 3209 -3210 3211 683 -3213 0 3209 -3210 3211 683 3214 0 c 1-1 --> 0 c (-b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ b^{1, 683}_0 ∧ -p_683) -> (-b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ -b^{1, 684}_0) c in CNF: c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ p_683 ∨ -b^{1, 684}_2 c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ p_683 ∨ -b^{1, 684}_1 c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ p_683 ∨ -b^{1, 684}_0 c in DIMACS: 3209 3210 -3211 683 -3212 0 3209 3210 -3211 683 -3213 0 3209 3210 -3211 683 -3214 0 c 0-1 --> -1 c (-b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ -b^{1, 683}_0 ∧ -p_683) -> ( b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ b^{1, 684}_0) c in CNF: c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ p_683 ∨ b^{1, 684}_2 c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ p_683 ∨ -b^{1, 684}_1 c b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ p_683 ∨ b^{1, 684}_0 c in DIMACS: 3209 3210 3211 683 3212 0 3209 3210 3211 683 -3213 0 3209 3210 3211 683 3214 0 c -1-1 --> -2 c ( b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ b^{1, 683}_0 ∧ -p_683) -> ( b^{1, 684}_2 ∧ b^{1, 684}_1 ∧ -b^{1, 684}_0) c in CNF: c -b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ p_683 ∨ b^{1, 684}_2 c -b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ p_683 ∨ b^{1, 684}_1 c -b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ p_683 ∨ -b^{1, 684}_0 c in DIMACS: -3209 3210 -3211 683 3212 0 -3209 3210 -3211 683 3213 0 -3209 3210 -3211 683 -3214 0 c -2-1 --> break c ( b^{1, 683}_2 ∧ b^{1, 683}_1 ∧ -b^{1, 683}_0 ∧ -p_683) -> break c in CNF: c -b^{1, 683}_2 ∨ -b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ p_683 ∨ break c in DIMACS: -3209 -3210 3211 683 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 683}_2 ∧ -b^{1, 683}_1 ∧ -b^{1, 683}_0 ∧ true) c in CNF: c -b^{1, 683}_2 ∨ b^{1, 683}_1 ∨ b^{1, 683}_0 ∨ false c in DIMACS: -3209 3210 3211 0 c 3 does not represent an automaton state. c -(-b^{1, 683}_2 ∧ b^{1, 683}_1 ∧ b^{1, 683}_0 ∧ true) c in CNF: c b^{1, 683}_2 ∨ -b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ false c in DIMACS: 3209 -3210 -3211 0 c -3 does not represent an automaton state. c -( b^{1, 683}_2 ∧ b^{1, 683}_1 ∧ b^{1, 683}_0 ∧ true) c in CNF: c -b^{1, 683}_2 ∨ -b^{1, 683}_1 ∨ -b^{1, 683}_0 ∨ false c in DIMACS: -3209 -3210 -3211 0 c i = 684 c -2+1 --> -1 c ( b^{1, 684}_2 ∧ b^{1, 684}_1 ∧ -b^{1, 684}_0 ∧ p_684) -> ( b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ b^{1, 685}_0) c in CNF: c -b^{1, 684}_2 ∨ -b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ -p_684 ∨ b^{1, 685}_2 c -b^{1, 684}_2 ∨ -b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ -p_684 ∨ -b^{1, 685}_1 c -b^{1, 684}_2 ∨ -b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ -p_684 ∨ b^{1, 685}_0 c in DIMACS: -3212 -3213 3214 -684 3215 0 -3212 -3213 3214 -684 -3216 0 -3212 -3213 3214 -684 3217 0 c -1+1 --> 0 c ( b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ b^{1, 684}_0 ∧ p_684) -> (-b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ -b^{1, 685}_0) c in CNF: c -b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ -p_684 ∨ -b^{1, 685}_2 c -b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ -p_684 ∨ -b^{1, 685}_1 c -b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ -p_684 ∨ -b^{1, 685}_0 c in DIMACS: -3212 3213 -3214 -684 -3215 0 -3212 3213 -3214 -684 -3216 0 -3212 3213 -3214 -684 -3217 0 c 0+1 --> 1 c (-b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ -b^{1, 684}_0 ∧ p_684) -> (-b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ b^{1, 685}_0) c in CNF: c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ -p_684 ∨ -b^{1, 685}_2 c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ -p_684 ∨ -b^{1, 685}_1 c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ -p_684 ∨ b^{1, 685}_0 c in DIMACS: 3212 3213 3214 -684 -3215 0 3212 3213 3214 -684 -3216 0 3212 3213 3214 -684 3217 0 c 1+1 --> 2 c (-b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ b^{1, 684}_0 ∧ p_684) -> (-b^{1, 685}_2 ∧ b^{1, 685}_1 ∧ -b^{1, 685}_0) c in CNF: c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ -p_684 ∨ -b^{1, 685}_2 c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ -p_684 ∨ b^{1, 685}_1 c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ -p_684 ∨ -b^{1, 685}_0 c in DIMACS: 3212 3213 -3214 -684 -3215 0 3212 3213 -3214 -684 3216 0 3212 3213 -3214 -684 -3217 0 c 2+1 --> break c (-b^{1, 684}_2 ∧ b^{1, 684}_1 ∧ -b^{1, 684}_0 ∧ p_684) -> break c in CNF: c b^{1, 684}_2 ∨ -b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ -p_684 ∨ break c in DIMACS: 3212 -3213 3214 -684 1162 0 c 2-1 --> 1 c (-b^{1, 684}_2 ∧ b^{1, 684}_1 ∧ -b^{1, 684}_0 ∧ -p_684) -> (-b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ b^{1, 685}_0) c in CNF: c b^{1, 684}_2 ∨ -b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ p_684 ∨ -b^{1, 685}_2 c b^{1, 684}_2 ∨ -b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ p_684 ∨ -b^{1, 685}_1 c b^{1, 684}_2 ∨ -b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ p_684 ∨ b^{1, 685}_0 c in DIMACS: 3212 -3213 3214 684 -3215 0 3212 -3213 3214 684 -3216 0 3212 -3213 3214 684 3217 0 c 1-1 --> 0 c (-b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ b^{1, 684}_0 ∧ -p_684) -> (-b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ -b^{1, 685}_0) c in CNF: c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ p_684 ∨ -b^{1, 685}_2 c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ p_684 ∨ -b^{1, 685}_1 c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ p_684 ∨ -b^{1, 685}_0 c in DIMACS: 3212 3213 -3214 684 -3215 0 3212 3213 -3214 684 -3216 0 3212 3213 -3214 684 -3217 0 c 0-1 --> -1 c (-b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ -b^{1, 684}_0 ∧ -p_684) -> ( b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ b^{1, 685}_0) c in CNF: c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ p_684 ∨ b^{1, 685}_2 c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ p_684 ∨ -b^{1, 685}_1 c b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ p_684 ∨ b^{1, 685}_0 c in DIMACS: 3212 3213 3214 684 3215 0 3212 3213 3214 684 -3216 0 3212 3213 3214 684 3217 0 c -1-1 --> -2 c ( b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ b^{1, 684}_0 ∧ -p_684) -> ( b^{1, 685}_2 ∧ b^{1, 685}_1 ∧ -b^{1, 685}_0) c in CNF: c -b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ p_684 ∨ b^{1, 685}_2 c -b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ p_684 ∨ b^{1, 685}_1 c -b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ p_684 ∨ -b^{1, 685}_0 c in DIMACS: -3212 3213 -3214 684 3215 0 -3212 3213 -3214 684 3216 0 -3212 3213 -3214 684 -3217 0 c -2-1 --> break c ( b^{1, 684}_2 ∧ b^{1, 684}_1 ∧ -b^{1, 684}_0 ∧ -p_684) -> break c in CNF: c -b^{1, 684}_2 ∨ -b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ p_684 ∨ break c in DIMACS: -3212 -3213 3214 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 684}_2 ∧ -b^{1, 684}_1 ∧ -b^{1, 684}_0 ∧ true) c in CNF: c -b^{1, 684}_2 ∨ b^{1, 684}_1 ∨ b^{1, 684}_0 ∨ false c in DIMACS: -3212 3213 3214 0 c 3 does not represent an automaton state. c -(-b^{1, 684}_2 ∧ b^{1, 684}_1 ∧ b^{1, 684}_0 ∧ true) c in CNF: c b^{1, 684}_2 ∨ -b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ false c in DIMACS: 3212 -3213 -3214 0 c -3 does not represent an automaton state. c -( b^{1, 684}_2 ∧ b^{1, 684}_1 ∧ b^{1, 684}_0 ∧ true) c in CNF: c -b^{1, 684}_2 ∨ -b^{1, 684}_1 ∨ -b^{1, 684}_0 ∨ false c in DIMACS: -3212 -3213 -3214 0 c i = 685 c -2+1 --> -1 c ( b^{1, 685}_2 ∧ b^{1, 685}_1 ∧ -b^{1, 685}_0 ∧ p_685) -> ( b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ b^{1, 686}_0) c in CNF: c -b^{1, 685}_2 ∨ -b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ -p_685 ∨ b^{1, 686}_2 c -b^{1, 685}_2 ∨ -b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ -p_685 ∨ -b^{1, 686}_1 c -b^{1, 685}_2 ∨ -b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ -p_685 ∨ b^{1, 686}_0 c in DIMACS: -3215 -3216 3217 -685 3218 0 -3215 -3216 3217 -685 -3219 0 -3215 -3216 3217 -685 3220 0 c -1+1 --> 0 c ( b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ b^{1, 685}_0 ∧ p_685) -> (-b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ -b^{1, 686}_0) c in CNF: c -b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ -p_685 ∨ -b^{1, 686}_2 c -b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ -p_685 ∨ -b^{1, 686}_1 c -b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ -p_685 ∨ -b^{1, 686}_0 c in DIMACS: -3215 3216 -3217 -685 -3218 0 -3215 3216 -3217 -685 -3219 0 -3215 3216 -3217 -685 -3220 0 c 0+1 --> 1 c (-b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ -b^{1, 685}_0 ∧ p_685) -> (-b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ b^{1, 686}_0) c in CNF: c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ -p_685 ∨ -b^{1, 686}_2 c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ -p_685 ∨ -b^{1, 686}_1 c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ -p_685 ∨ b^{1, 686}_0 c in DIMACS: 3215 3216 3217 -685 -3218 0 3215 3216 3217 -685 -3219 0 3215 3216 3217 -685 3220 0 c 1+1 --> 2 c (-b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ b^{1, 685}_0 ∧ p_685) -> (-b^{1, 686}_2 ∧ b^{1, 686}_1 ∧ -b^{1, 686}_0) c in CNF: c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ -p_685 ∨ -b^{1, 686}_2 c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ -p_685 ∨ b^{1, 686}_1 c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ -p_685 ∨ -b^{1, 686}_0 c in DIMACS: 3215 3216 -3217 -685 -3218 0 3215 3216 -3217 -685 3219 0 3215 3216 -3217 -685 -3220 0 c 2+1 --> break c (-b^{1, 685}_2 ∧ b^{1, 685}_1 ∧ -b^{1, 685}_0 ∧ p_685) -> break c in CNF: c b^{1, 685}_2 ∨ -b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ -p_685 ∨ break c in DIMACS: 3215 -3216 3217 -685 1162 0 c 2-1 --> 1 c (-b^{1, 685}_2 ∧ b^{1, 685}_1 ∧ -b^{1, 685}_0 ∧ -p_685) -> (-b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ b^{1, 686}_0) c in CNF: c b^{1, 685}_2 ∨ -b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ p_685 ∨ -b^{1, 686}_2 c b^{1, 685}_2 ∨ -b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ p_685 ∨ -b^{1, 686}_1 c b^{1, 685}_2 ∨ -b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ p_685 ∨ b^{1, 686}_0 c in DIMACS: 3215 -3216 3217 685 -3218 0 3215 -3216 3217 685 -3219 0 3215 -3216 3217 685 3220 0 c 1-1 --> 0 c (-b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ b^{1, 685}_0 ∧ -p_685) -> (-b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ -b^{1, 686}_0) c in CNF: c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ p_685 ∨ -b^{1, 686}_2 c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ p_685 ∨ -b^{1, 686}_1 c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ p_685 ∨ -b^{1, 686}_0 c in DIMACS: 3215 3216 -3217 685 -3218 0 3215 3216 -3217 685 -3219 0 3215 3216 -3217 685 -3220 0 c 0-1 --> -1 c (-b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ -b^{1, 685}_0 ∧ -p_685) -> ( b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ b^{1, 686}_0) c in CNF: c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ p_685 ∨ b^{1, 686}_2 c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ p_685 ∨ -b^{1, 686}_1 c b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ p_685 ∨ b^{1, 686}_0 c in DIMACS: 3215 3216 3217 685 3218 0 3215 3216 3217 685 -3219 0 3215 3216 3217 685 3220 0 c -1-1 --> -2 c ( b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ b^{1, 685}_0 ∧ -p_685) -> ( b^{1, 686}_2 ∧ b^{1, 686}_1 ∧ -b^{1, 686}_0) c in CNF: c -b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ p_685 ∨ b^{1, 686}_2 c -b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ p_685 ∨ b^{1, 686}_1 c -b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ p_685 ∨ -b^{1, 686}_0 c in DIMACS: -3215 3216 -3217 685 3218 0 -3215 3216 -3217 685 3219 0 -3215 3216 -3217 685 -3220 0 c -2-1 --> break c ( b^{1, 685}_2 ∧ b^{1, 685}_1 ∧ -b^{1, 685}_0 ∧ -p_685) -> break c in CNF: c -b^{1, 685}_2 ∨ -b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ p_685 ∨ break c in DIMACS: -3215 -3216 3217 685 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 685}_2 ∧ -b^{1, 685}_1 ∧ -b^{1, 685}_0 ∧ true) c in CNF: c -b^{1, 685}_2 ∨ b^{1, 685}_1 ∨ b^{1, 685}_0 ∨ false c in DIMACS: -3215 3216 3217 0 c 3 does not represent an automaton state. c -(-b^{1, 685}_2 ∧ b^{1, 685}_1 ∧ b^{1, 685}_0 ∧ true) c in CNF: c b^{1, 685}_2 ∨ -b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ false c in DIMACS: 3215 -3216 -3217 0 c -3 does not represent an automaton state. c -( b^{1, 685}_2 ∧ b^{1, 685}_1 ∧ b^{1, 685}_0 ∧ true) c in CNF: c -b^{1, 685}_2 ∨ -b^{1, 685}_1 ∨ -b^{1, 685}_0 ∨ false c in DIMACS: -3215 -3216 -3217 0 c i = 686 c -2+1 --> -1 c ( b^{1, 686}_2 ∧ b^{1, 686}_1 ∧ -b^{1, 686}_0 ∧ p_686) -> ( b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ b^{1, 687}_0) c in CNF: c -b^{1, 686}_2 ∨ -b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ -p_686 ∨ b^{1, 687}_2 c -b^{1, 686}_2 ∨ -b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ -p_686 ∨ -b^{1, 687}_1 c -b^{1, 686}_2 ∨ -b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ -p_686 ∨ b^{1, 687}_0 c in DIMACS: -3218 -3219 3220 -686 3221 0 -3218 -3219 3220 -686 -3222 0 -3218 -3219 3220 -686 3223 0 c -1+1 --> 0 c ( b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ b^{1, 686}_0 ∧ p_686) -> (-b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ -b^{1, 687}_0) c in CNF: c -b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ -p_686 ∨ -b^{1, 687}_2 c -b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ -p_686 ∨ -b^{1, 687}_1 c -b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ -p_686 ∨ -b^{1, 687}_0 c in DIMACS: -3218 3219 -3220 -686 -3221 0 -3218 3219 -3220 -686 -3222 0 -3218 3219 -3220 -686 -3223 0 c 0+1 --> 1 c (-b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ -b^{1, 686}_0 ∧ p_686) -> (-b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ b^{1, 687}_0) c in CNF: c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ -p_686 ∨ -b^{1, 687}_2 c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ -p_686 ∨ -b^{1, 687}_1 c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ -p_686 ∨ b^{1, 687}_0 c in DIMACS: 3218 3219 3220 -686 -3221 0 3218 3219 3220 -686 -3222 0 3218 3219 3220 -686 3223 0 c 1+1 --> 2 c (-b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ b^{1, 686}_0 ∧ p_686) -> (-b^{1, 687}_2 ∧ b^{1, 687}_1 ∧ -b^{1, 687}_0) c in CNF: c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ -p_686 ∨ -b^{1, 687}_2 c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ -p_686 ∨ b^{1, 687}_1 c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ -p_686 ∨ -b^{1, 687}_0 c in DIMACS: 3218 3219 -3220 -686 -3221 0 3218 3219 -3220 -686 3222 0 3218 3219 -3220 -686 -3223 0 c 2+1 --> break c (-b^{1, 686}_2 ∧ b^{1, 686}_1 ∧ -b^{1, 686}_0 ∧ p_686) -> break c in CNF: c b^{1, 686}_2 ∨ -b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ -p_686 ∨ break c in DIMACS: 3218 -3219 3220 -686 1162 0 c 2-1 --> 1 c (-b^{1, 686}_2 ∧ b^{1, 686}_1 ∧ -b^{1, 686}_0 ∧ -p_686) -> (-b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ b^{1, 687}_0) c in CNF: c b^{1, 686}_2 ∨ -b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ p_686 ∨ -b^{1, 687}_2 c b^{1, 686}_2 ∨ -b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ p_686 ∨ -b^{1, 687}_1 c b^{1, 686}_2 ∨ -b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ p_686 ∨ b^{1, 687}_0 c in DIMACS: 3218 -3219 3220 686 -3221 0 3218 -3219 3220 686 -3222 0 3218 -3219 3220 686 3223 0 c 1-1 --> 0 c (-b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ b^{1, 686}_0 ∧ -p_686) -> (-b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ -b^{1, 687}_0) c in CNF: c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ p_686 ∨ -b^{1, 687}_2 c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ p_686 ∨ -b^{1, 687}_1 c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ p_686 ∨ -b^{1, 687}_0 c in DIMACS: 3218 3219 -3220 686 -3221 0 3218 3219 -3220 686 -3222 0 3218 3219 -3220 686 -3223 0 c 0-1 --> -1 c (-b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ -b^{1, 686}_0 ∧ -p_686) -> ( b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ b^{1, 687}_0) c in CNF: c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ p_686 ∨ b^{1, 687}_2 c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ p_686 ∨ -b^{1, 687}_1 c b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ p_686 ∨ b^{1, 687}_0 c in DIMACS: 3218 3219 3220 686 3221 0 3218 3219 3220 686 -3222 0 3218 3219 3220 686 3223 0 c -1-1 --> -2 c ( b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ b^{1, 686}_0 ∧ -p_686) -> ( b^{1, 687}_2 ∧ b^{1, 687}_1 ∧ -b^{1, 687}_0) c in CNF: c -b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ p_686 ∨ b^{1, 687}_2 c -b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ p_686 ∨ b^{1, 687}_1 c -b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ p_686 ∨ -b^{1, 687}_0 c in DIMACS: -3218 3219 -3220 686 3221 0 -3218 3219 -3220 686 3222 0 -3218 3219 -3220 686 -3223 0 c -2-1 --> break c ( b^{1, 686}_2 ∧ b^{1, 686}_1 ∧ -b^{1, 686}_0 ∧ -p_686) -> break c in CNF: c -b^{1, 686}_2 ∨ -b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ p_686 ∨ break c in DIMACS: -3218 -3219 3220 686 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 686}_2 ∧ -b^{1, 686}_1 ∧ -b^{1, 686}_0 ∧ true) c in CNF: c -b^{1, 686}_2 ∨ b^{1, 686}_1 ∨ b^{1, 686}_0 ∨ false c in DIMACS: -3218 3219 3220 0 c 3 does not represent an automaton state. c -(-b^{1, 686}_2 ∧ b^{1, 686}_1 ∧ b^{1, 686}_0 ∧ true) c in CNF: c b^{1, 686}_2 ∨ -b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ false c in DIMACS: 3218 -3219 -3220 0 c -3 does not represent an automaton state. c -( b^{1, 686}_2 ∧ b^{1, 686}_1 ∧ b^{1, 686}_0 ∧ true) c in CNF: c -b^{1, 686}_2 ∨ -b^{1, 686}_1 ∨ -b^{1, 686}_0 ∨ false c in DIMACS: -3218 -3219 -3220 0 c i = 687 c -2+1 --> -1 c ( b^{1, 687}_2 ∧ b^{1, 687}_1 ∧ -b^{1, 687}_0 ∧ p_687) -> ( b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ b^{1, 688}_0) c in CNF: c -b^{1, 687}_2 ∨ -b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ -p_687 ∨ b^{1, 688}_2 c -b^{1, 687}_2 ∨ -b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ -p_687 ∨ -b^{1, 688}_1 c -b^{1, 687}_2 ∨ -b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ -p_687 ∨ b^{1, 688}_0 c in DIMACS: -3221 -3222 3223 -687 3224 0 -3221 -3222 3223 -687 -3225 0 -3221 -3222 3223 -687 3226 0 c -1+1 --> 0 c ( b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ b^{1, 687}_0 ∧ p_687) -> (-b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ -b^{1, 688}_0) c in CNF: c -b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ -p_687 ∨ -b^{1, 688}_2 c -b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ -p_687 ∨ -b^{1, 688}_1 c -b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ -p_687 ∨ -b^{1, 688}_0 c in DIMACS: -3221 3222 -3223 -687 -3224 0 -3221 3222 -3223 -687 -3225 0 -3221 3222 -3223 -687 -3226 0 c 0+1 --> 1 c (-b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ -b^{1, 687}_0 ∧ p_687) -> (-b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ b^{1, 688}_0) c in CNF: c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ -p_687 ∨ -b^{1, 688}_2 c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ -p_687 ∨ -b^{1, 688}_1 c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ -p_687 ∨ b^{1, 688}_0 c in DIMACS: 3221 3222 3223 -687 -3224 0 3221 3222 3223 -687 -3225 0 3221 3222 3223 -687 3226 0 c 1+1 --> 2 c (-b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ b^{1, 687}_0 ∧ p_687) -> (-b^{1, 688}_2 ∧ b^{1, 688}_1 ∧ -b^{1, 688}_0) c in CNF: c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ -p_687 ∨ -b^{1, 688}_2 c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ -p_687 ∨ b^{1, 688}_1 c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ -p_687 ∨ -b^{1, 688}_0 c in DIMACS: 3221 3222 -3223 -687 -3224 0 3221 3222 -3223 -687 3225 0 3221 3222 -3223 -687 -3226 0 c 2+1 --> break c (-b^{1, 687}_2 ∧ b^{1, 687}_1 ∧ -b^{1, 687}_0 ∧ p_687) -> break c in CNF: c b^{1, 687}_2 ∨ -b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ -p_687 ∨ break c in DIMACS: 3221 -3222 3223 -687 1162 0 c 2-1 --> 1 c (-b^{1, 687}_2 ∧ b^{1, 687}_1 ∧ -b^{1, 687}_0 ∧ -p_687) -> (-b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ b^{1, 688}_0) c in CNF: c b^{1, 687}_2 ∨ -b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ p_687 ∨ -b^{1, 688}_2 c b^{1, 687}_2 ∨ -b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ p_687 ∨ -b^{1, 688}_1 c b^{1, 687}_2 ∨ -b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ p_687 ∨ b^{1, 688}_0 c in DIMACS: 3221 -3222 3223 687 -3224 0 3221 -3222 3223 687 -3225 0 3221 -3222 3223 687 3226 0 c 1-1 --> 0 c (-b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ b^{1, 687}_0 ∧ -p_687) -> (-b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ -b^{1, 688}_0) c in CNF: c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ p_687 ∨ -b^{1, 688}_2 c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ p_687 ∨ -b^{1, 688}_1 c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ p_687 ∨ -b^{1, 688}_0 c in DIMACS: 3221 3222 -3223 687 -3224 0 3221 3222 -3223 687 -3225 0 3221 3222 -3223 687 -3226 0 c 0-1 --> -1 c (-b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ -b^{1, 687}_0 ∧ -p_687) -> ( b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ b^{1, 688}_0) c in CNF: c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ p_687 ∨ b^{1, 688}_2 c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ p_687 ∨ -b^{1, 688}_1 c b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ p_687 ∨ b^{1, 688}_0 c in DIMACS: 3221 3222 3223 687 3224 0 3221 3222 3223 687 -3225 0 3221 3222 3223 687 3226 0 c -1-1 --> -2 c ( b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ b^{1, 687}_0 ∧ -p_687) -> ( b^{1, 688}_2 ∧ b^{1, 688}_1 ∧ -b^{1, 688}_0) c in CNF: c -b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ p_687 ∨ b^{1, 688}_2 c -b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ p_687 ∨ b^{1, 688}_1 c -b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ p_687 ∨ -b^{1, 688}_0 c in DIMACS: -3221 3222 -3223 687 3224 0 -3221 3222 -3223 687 3225 0 -3221 3222 -3223 687 -3226 0 c -2-1 --> break c ( b^{1, 687}_2 ∧ b^{1, 687}_1 ∧ -b^{1, 687}_0 ∧ -p_687) -> break c in CNF: c -b^{1, 687}_2 ∨ -b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ p_687 ∨ break c in DIMACS: -3221 -3222 3223 687 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 687}_2 ∧ -b^{1, 687}_1 ∧ -b^{1, 687}_0 ∧ true) c in CNF: c -b^{1, 687}_2 ∨ b^{1, 687}_1 ∨ b^{1, 687}_0 ∨ false c in DIMACS: -3221 3222 3223 0 c 3 does not represent an automaton state. c -(-b^{1, 687}_2 ∧ b^{1, 687}_1 ∧ b^{1, 687}_0 ∧ true) c in CNF: c b^{1, 687}_2 ∨ -b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ false c in DIMACS: 3221 -3222 -3223 0 c -3 does not represent an automaton state. c -( b^{1, 687}_2 ∧ b^{1, 687}_1 ∧ b^{1, 687}_0 ∧ true) c in CNF: c -b^{1, 687}_2 ∨ -b^{1, 687}_1 ∨ -b^{1, 687}_0 ∨ false c in DIMACS: -3221 -3222 -3223 0 c i = 688 c -2+1 --> -1 c ( b^{1, 688}_2 ∧ b^{1, 688}_1 ∧ -b^{1, 688}_0 ∧ p_688) -> ( b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ b^{1, 689}_0) c in CNF: c -b^{1, 688}_2 ∨ -b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ -p_688 ∨ b^{1, 689}_2 c -b^{1, 688}_2 ∨ -b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ -p_688 ∨ -b^{1, 689}_1 c -b^{1, 688}_2 ∨ -b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ -p_688 ∨ b^{1, 689}_0 c in DIMACS: -3224 -3225 3226 -688 3227 0 -3224 -3225 3226 -688 -3228 0 -3224 -3225 3226 -688 3229 0 c -1+1 --> 0 c ( b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ b^{1, 688}_0 ∧ p_688) -> (-b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ -b^{1, 689}_0) c in CNF: c -b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ -p_688 ∨ -b^{1, 689}_2 c -b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ -p_688 ∨ -b^{1, 689}_1 c -b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ -p_688 ∨ -b^{1, 689}_0 c in DIMACS: -3224 3225 -3226 -688 -3227 0 -3224 3225 -3226 -688 -3228 0 -3224 3225 -3226 -688 -3229 0 c 0+1 --> 1 c (-b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ -b^{1, 688}_0 ∧ p_688) -> (-b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ b^{1, 689}_0) c in CNF: c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ -p_688 ∨ -b^{1, 689}_2 c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ -p_688 ∨ -b^{1, 689}_1 c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ -p_688 ∨ b^{1, 689}_0 c in DIMACS: 3224 3225 3226 -688 -3227 0 3224 3225 3226 -688 -3228 0 3224 3225 3226 -688 3229 0 c 1+1 --> 2 c (-b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ b^{1, 688}_0 ∧ p_688) -> (-b^{1, 689}_2 ∧ b^{1, 689}_1 ∧ -b^{1, 689}_0) c in CNF: c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ -p_688 ∨ -b^{1, 689}_2 c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ -p_688 ∨ b^{1, 689}_1 c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ -p_688 ∨ -b^{1, 689}_0 c in DIMACS: 3224 3225 -3226 -688 -3227 0 3224 3225 -3226 -688 3228 0 3224 3225 -3226 -688 -3229 0 c 2+1 --> break c (-b^{1, 688}_2 ∧ b^{1, 688}_1 ∧ -b^{1, 688}_0 ∧ p_688) -> break c in CNF: c b^{1, 688}_2 ∨ -b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ -p_688 ∨ break c in DIMACS: 3224 -3225 3226 -688 1162 0 c 2-1 --> 1 c (-b^{1, 688}_2 ∧ b^{1, 688}_1 ∧ -b^{1, 688}_0 ∧ -p_688) -> (-b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ b^{1, 689}_0) c in CNF: c b^{1, 688}_2 ∨ -b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ p_688 ∨ -b^{1, 689}_2 c b^{1, 688}_2 ∨ -b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ p_688 ∨ -b^{1, 689}_1 c b^{1, 688}_2 ∨ -b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ p_688 ∨ b^{1, 689}_0 c in DIMACS: 3224 -3225 3226 688 -3227 0 3224 -3225 3226 688 -3228 0 3224 -3225 3226 688 3229 0 c 1-1 --> 0 c (-b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ b^{1, 688}_0 ∧ -p_688) -> (-b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ -b^{1, 689}_0) c in CNF: c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ p_688 ∨ -b^{1, 689}_2 c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ p_688 ∨ -b^{1, 689}_1 c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ p_688 ∨ -b^{1, 689}_0 c in DIMACS: 3224 3225 -3226 688 -3227 0 3224 3225 -3226 688 -3228 0 3224 3225 -3226 688 -3229 0 c 0-1 --> -1 c (-b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ -b^{1, 688}_0 ∧ -p_688) -> ( b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ b^{1, 689}_0) c in CNF: c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ p_688 ∨ b^{1, 689}_2 c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ p_688 ∨ -b^{1, 689}_1 c b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ p_688 ∨ b^{1, 689}_0 c in DIMACS: 3224 3225 3226 688 3227 0 3224 3225 3226 688 -3228 0 3224 3225 3226 688 3229 0 c -1-1 --> -2 c ( b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ b^{1, 688}_0 ∧ -p_688) -> ( b^{1, 689}_2 ∧ b^{1, 689}_1 ∧ -b^{1, 689}_0) c in CNF: c -b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ p_688 ∨ b^{1, 689}_2 c -b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ p_688 ∨ b^{1, 689}_1 c -b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ p_688 ∨ -b^{1, 689}_0 c in DIMACS: -3224 3225 -3226 688 3227 0 -3224 3225 -3226 688 3228 0 -3224 3225 -3226 688 -3229 0 c -2-1 --> break c ( b^{1, 688}_2 ∧ b^{1, 688}_1 ∧ -b^{1, 688}_0 ∧ -p_688) -> break c in CNF: c -b^{1, 688}_2 ∨ -b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ p_688 ∨ break c in DIMACS: -3224 -3225 3226 688 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 688}_2 ∧ -b^{1, 688}_1 ∧ -b^{1, 688}_0 ∧ true) c in CNF: c -b^{1, 688}_2 ∨ b^{1, 688}_1 ∨ b^{1, 688}_0 ∨ false c in DIMACS: -3224 3225 3226 0 c 3 does not represent an automaton state. c -(-b^{1, 688}_2 ∧ b^{1, 688}_1 ∧ b^{1, 688}_0 ∧ true) c in CNF: c b^{1, 688}_2 ∨ -b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ false c in DIMACS: 3224 -3225 -3226 0 c -3 does not represent an automaton state. c -( b^{1, 688}_2 ∧ b^{1, 688}_1 ∧ b^{1, 688}_0 ∧ true) c in CNF: c -b^{1, 688}_2 ∨ -b^{1, 688}_1 ∨ -b^{1, 688}_0 ∨ false c in DIMACS: -3224 -3225 -3226 0 c i = 689 c -2+1 --> -1 c ( b^{1, 689}_2 ∧ b^{1, 689}_1 ∧ -b^{1, 689}_0 ∧ p_689) -> ( b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ b^{1, 690}_0) c in CNF: c -b^{1, 689}_2 ∨ -b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ -p_689 ∨ b^{1, 690}_2 c -b^{1, 689}_2 ∨ -b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ -p_689 ∨ -b^{1, 690}_1 c -b^{1, 689}_2 ∨ -b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ -p_689 ∨ b^{1, 690}_0 c in DIMACS: -3227 -3228 3229 -689 3230 0 -3227 -3228 3229 -689 -3231 0 -3227 -3228 3229 -689 3232 0 c -1+1 --> 0 c ( b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ b^{1, 689}_0 ∧ p_689) -> (-b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ -b^{1, 690}_0) c in CNF: c -b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ -p_689 ∨ -b^{1, 690}_2 c -b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ -p_689 ∨ -b^{1, 690}_1 c -b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ -p_689 ∨ -b^{1, 690}_0 c in DIMACS: -3227 3228 -3229 -689 -3230 0 -3227 3228 -3229 -689 -3231 0 -3227 3228 -3229 -689 -3232 0 c 0+1 --> 1 c (-b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ -b^{1, 689}_0 ∧ p_689) -> (-b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ b^{1, 690}_0) c in CNF: c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ -p_689 ∨ -b^{1, 690}_2 c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ -p_689 ∨ -b^{1, 690}_1 c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ -p_689 ∨ b^{1, 690}_0 c in DIMACS: 3227 3228 3229 -689 -3230 0 3227 3228 3229 -689 -3231 0 3227 3228 3229 -689 3232 0 c 1+1 --> 2 c (-b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ b^{1, 689}_0 ∧ p_689) -> (-b^{1, 690}_2 ∧ b^{1, 690}_1 ∧ -b^{1, 690}_0) c in CNF: c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ -p_689 ∨ -b^{1, 690}_2 c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ -p_689 ∨ b^{1, 690}_1 c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ -p_689 ∨ -b^{1, 690}_0 c in DIMACS: 3227 3228 -3229 -689 -3230 0 3227 3228 -3229 -689 3231 0 3227 3228 -3229 -689 -3232 0 c 2+1 --> break c (-b^{1, 689}_2 ∧ b^{1, 689}_1 ∧ -b^{1, 689}_0 ∧ p_689) -> break c in CNF: c b^{1, 689}_2 ∨ -b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ -p_689 ∨ break c in DIMACS: 3227 -3228 3229 -689 1162 0 c 2-1 --> 1 c (-b^{1, 689}_2 ∧ b^{1, 689}_1 ∧ -b^{1, 689}_0 ∧ -p_689) -> (-b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ b^{1, 690}_0) c in CNF: c b^{1, 689}_2 ∨ -b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ p_689 ∨ -b^{1, 690}_2 c b^{1, 689}_2 ∨ -b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ p_689 ∨ -b^{1, 690}_1 c b^{1, 689}_2 ∨ -b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ p_689 ∨ b^{1, 690}_0 c in DIMACS: 3227 -3228 3229 689 -3230 0 3227 -3228 3229 689 -3231 0 3227 -3228 3229 689 3232 0 c 1-1 --> 0 c (-b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ b^{1, 689}_0 ∧ -p_689) -> (-b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ -b^{1, 690}_0) c in CNF: c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ p_689 ∨ -b^{1, 690}_2 c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ p_689 ∨ -b^{1, 690}_1 c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ p_689 ∨ -b^{1, 690}_0 c in DIMACS: 3227 3228 -3229 689 -3230 0 3227 3228 -3229 689 -3231 0 3227 3228 -3229 689 -3232 0 c 0-1 --> -1 c (-b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ -b^{1, 689}_0 ∧ -p_689) -> ( b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ b^{1, 690}_0) c in CNF: c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ p_689 ∨ b^{1, 690}_2 c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ p_689 ∨ -b^{1, 690}_1 c b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ p_689 ∨ b^{1, 690}_0 c in DIMACS: 3227 3228 3229 689 3230 0 3227 3228 3229 689 -3231 0 3227 3228 3229 689 3232 0 c -1-1 --> -2 c ( b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ b^{1, 689}_0 ∧ -p_689) -> ( b^{1, 690}_2 ∧ b^{1, 690}_1 ∧ -b^{1, 690}_0) c in CNF: c -b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ p_689 ∨ b^{1, 690}_2 c -b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ p_689 ∨ b^{1, 690}_1 c -b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ p_689 ∨ -b^{1, 690}_0 c in DIMACS: -3227 3228 -3229 689 3230 0 -3227 3228 -3229 689 3231 0 -3227 3228 -3229 689 -3232 0 c -2-1 --> break c ( b^{1, 689}_2 ∧ b^{1, 689}_1 ∧ -b^{1, 689}_0 ∧ -p_689) -> break c in CNF: c -b^{1, 689}_2 ∨ -b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ p_689 ∨ break c in DIMACS: -3227 -3228 3229 689 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 689}_2 ∧ -b^{1, 689}_1 ∧ -b^{1, 689}_0 ∧ true) c in CNF: c -b^{1, 689}_2 ∨ b^{1, 689}_1 ∨ b^{1, 689}_0 ∨ false c in DIMACS: -3227 3228 3229 0 c 3 does not represent an automaton state. c -(-b^{1, 689}_2 ∧ b^{1, 689}_1 ∧ b^{1, 689}_0 ∧ true) c in CNF: c b^{1, 689}_2 ∨ -b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ false c in DIMACS: 3227 -3228 -3229 0 c -3 does not represent an automaton state. c -( b^{1, 689}_2 ∧ b^{1, 689}_1 ∧ b^{1, 689}_0 ∧ true) c in CNF: c -b^{1, 689}_2 ∨ -b^{1, 689}_1 ∨ -b^{1, 689}_0 ∨ false c in DIMACS: -3227 -3228 -3229 0 c i = 690 c -2+1 --> -1 c ( b^{1, 690}_2 ∧ b^{1, 690}_1 ∧ -b^{1, 690}_0 ∧ p_690) -> ( b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ b^{1, 691}_0) c in CNF: c -b^{1, 690}_2 ∨ -b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ -p_690 ∨ b^{1, 691}_2 c -b^{1, 690}_2 ∨ -b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ -p_690 ∨ -b^{1, 691}_1 c -b^{1, 690}_2 ∨ -b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ -p_690 ∨ b^{1, 691}_0 c in DIMACS: -3230 -3231 3232 -690 3233 0 -3230 -3231 3232 -690 -3234 0 -3230 -3231 3232 -690 3235 0 c -1+1 --> 0 c ( b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ b^{1, 690}_0 ∧ p_690) -> (-b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ -b^{1, 691}_0) c in CNF: c -b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ -p_690 ∨ -b^{1, 691}_2 c -b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ -p_690 ∨ -b^{1, 691}_1 c -b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ -p_690 ∨ -b^{1, 691}_0 c in DIMACS: -3230 3231 -3232 -690 -3233 0 -3230 3231 -3232 -690 -3234 0 -3230 3231 -3232 -690 -3235 0 c 0+1 --> 1 c (-b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ -b^{1, 690}_0 ∧ p_690) -> (-b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ b^{1, 691}_0) c in CNF: c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ -p_690 ∨ -b^{1, 691}_2 c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ -p_690 ∨ -b^{1, 691}_1 c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ -p_690 ∨ b^{1, 691}_0 c in DIMACS: 3230 3231 3232 -690 -3233 0 3230 3231 3232 -690 -3234 0 3230 3231 3232 -690 3235 0 c 1+1 --> 2 c (-b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ b^{1, 690}_0 ∧ p_690) -> (-b^{1, 691}_2 ∧ b^{1, 691}_1 ∧ -b^{1, 691}_0) c in CNF: c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ -p_690 ∨ -b^{1, 691}_2 c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ -p_690 ∨ b^{1, 691}_1 c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ -p_690 ∨ -b^{1, 691}_0 c in DIMACS: 3230 3231 -3232 -690 -3233 0 3230 3231 -3232 -690 3234 0 3230 3231 -3232 -690 -3235 0 c 2+1 --> break c (-b^{1, 690}_2 ∧ b^{1, 690}_1 ∧ -b^{1, 690}_0 ∧ p_690) -> break c in CNF: c b^{1, 690}_2 ∨ -b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ -p_690 ∨ break c in DIMACS: 3230 -3231 3232 -690 1162 0 c 2-1 --> 1 c (-b^{1, 690}_2 ∧ b^{1, 690}_1 ∧ -b^{1, 690}_0 ∧ -p_690) -> (-b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ b^{1, 691}_0) c in CNF: c b^{1, 690}_2 ∨ -b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ p_690 ∨ -b^{1, 691}_2 c b^{1, 690}_2 ∨ -b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ p_690 ∨ -b^{1, 691}_1 c b^{1, 690}_2 ∨ -b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ p_690 ∨ b^{1, 691}_0 c in DIMACS: 3230 -3231 3232 690 -3233 0 3230 -3231 3232 690 -3234 0 3230 -3231 3232 690 3235 0 c 1-1 --> 0 c (-b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ b^{1, 690}_0 ∧ -p_690) -> (-b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ -b^{1, 691}_0) c in CNF: c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ p_690 ∨ -b^{1, 691}_2 c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ p_690 ∨ -b^{1, 691}_1 c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ p_690 ∨ -b^{1, 691}_0 c in DIMACS: 3230 3231 -3232 690 -3233 0 3230 3231 -3232 690 -3234 0 3230 3231 -3232 690 -3235 0 c 0-1 --> -1 c (-b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ -b^{1, 690}_0 ∧ -p_690) -> ( b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ b^{1, 691}_0) c in CNF: c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ p_690 ∨ b^{1, 691}_2 c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ p_690 ∨ -b^{1, 691}_1 c b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ p_690 ∨ b^{1, 691}_0 c in DIMACS: 3230 3231 3232 690 3233 0 3230 3231 3232 690 -3234 0 3230 3231 3232 690 3235 0 c -1-1 --> -2 c ( b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ b^{1, 690}_0 ∧ -p_690) -> ( b^{1, 691}_2 ∧ b^{1, 691}_1 ∧ -b^{1, 691}_0) c in CNF: c -b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ p_690 ∨ b^{1, 691}_2 c -b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ p_690 ∨ b^{1, 691}_1 c -b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ p_690 ∨ -b^{1, 691}_0 c in DIMACS: -3230 3231 -3232 690 3233 0 -3230 3231 -3232 690 3234 0 -3230 3231 -3232 690 -3235 0 c -2-1 --> break c ( b^{1, 690}_2 ∧ b^{1, 690}_1 ∧ -b^{1, 690}_0 ∧ -p_690) -> break c in CNF: c -b^{1, 690}_2 ∨ -b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ p_690 ∨ break c in DIMACS: -3230 -3231 3232 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 690}_2 ∧ -b^{1, 690}_1 ∧ -b^{1, 690}_0 ∧ true) c in CNF: c -b^{1, 690}_2 ∨ b^{1, 690}_1 ∨ b^{1, 690}_0 ∨ false c in DIMACS: -3230 3231 3232 0 c 3 does not represent an automaton state. c -(-b^{1, 690}_2 ∧ b^{1, 690}_1 ∧ b^{1, 690}_0 ∧ true) c in CNF: c b^{1, 690}_2 ∨ -b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ false c in DIMACS: 3230 -3231 -3232 0 c -3 does not represent an automaton state. c -( b^{1, 690}_2 ∧ b^{1, 690}_1 ∧ b^{1, 690}_0 ∧ true) c in CNF: c -b^{1, 690}_2 ∨ -b^{1, 690}_1 ∨ -b^{1, 690}_0 ∨ false c in DIMACS: -3230 -3231 -3232 0 c i = 691 c -2+1 --> -1 c ( b^{1, 691}_2 ∧ b^{1, 691}_1 ∧ -b^{1, 691}_0 ∧ p_691) -> ( b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ b^{1, 692}_0) c in CNF: c -b^{1, 691}_2 ∨ -b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ -p_691 ∨ b^{1, 692}_2 c -b^{1, 691}_2 ∨ -b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ -p_691 ∨ -b^{1, 692}_1 c -b^{1, 691}_2 ∨ -b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ -p_691 ∨ b^{1, 692}_0 c in DIMACS: -3233 -3234 3235 -691 3236 0 -3233 -3234 3235 -691 -3237 0 -3233 -3234 3235 -691 3238 0 c -1+1 --> 0 c ( b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ b^{1, 691}_0 ∧ p_691) -> (-b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ -b^{1, 692}_0) c in CNF: c -b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ -p_691 ∨ -b^{1, 692}_2 c -b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ -p_691 ∨ -b^{1, 692}_1 c -b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ -p_691 ∨ -b^{1, 692}_0 c in DIMACS: -3233 3234 -3235 -691 -3236 0 -3233 3234 -3235 -691 -3237 0 -3233 3234 -3235 -691 -3238 0 c 0+1 --> 1 c (-b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ -b^{1, 691}_0 ∧ p_691) -> (-b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ b^{1, 692}_0) c in CNF: c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ -p_691 ∨ -b^{1, 692}_2 c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ -p_691 ∨ -b^{1, 692}_1 c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ -p_691 ∨ b^{1, 692}_0 c in DIMACS: 3233 3234 3235 -691 -3236 0 3233 3234 3235 -691 -3237 0 3233 3234 3235 -691 3238 0 c 1+1 --> 2 c (-b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ b^{1, 691}_0 ∧ p_691) -> (-b^{1, 692}_2 ∧ b^{1, 692}_1 ∧ -b^{1, 692}_0) c in CNF: c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ -p_691 ∨ -b^{1, 692}_2 c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ -p_691 ∨ b^{1, 692}_1 c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ -p_691 ∨ -b^{1, 692}_0 c in DIMACS: 3233 3234 -3235 -691 -3236 0 3233 3234 -3235 -691 3237 0 3233 3234 -3235 -691 -3238 0 c 2+1 --> break c (-b^{1, 691}_2 ∧ b^{1, 691}_1 ∧ -b^{1, 691}_0 ∧ p_691) -> break c in CNF: c b^{1, 691}_2 ∨ -b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ -p_691 ∨ break c in DIMACS: 3233 -3234 3235 -691 1162 0 c 2-1 --> 1 c (-b^{1, 691}_2 ∧ b^{1, 691}_1 ∧ -b^{1, 691}_0 ∧ -p_691) -> (-b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ b^{1, 692}_0) c in CNF: c b^{1, 691}_2 ∨ -b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ p_691 ∨ -b^{1, 692}_2 c b^{1, 691}_2 ∨ -b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ p_691 ∨ -b^{1, 692}_1 c b^{1, 691}_2 ∨ -b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ p_691 ∨ b^{1, 692}_0 c in DIMACS: 3233 -3234 3235 691 -3236 0 3233 -3234 3235 691 -3237 0 3233 -3234 3235 691 3238 0 c 1-1 --> 0 c (-b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ b^{1, 691}_0 ∧ -p_691) -> (-b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ -b^{1, 692}_0) c in CNF: c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ p_691 ∨ -b^{1, 692}_2 c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ p_691 ∨ -b^{1, 692}_1 c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ p_691 ∨ -b^{1, 692}_0 c in DIMACS: 3233 3234 -3235 691 -3236 0 3233 3234 -3235 691 -3237 0 3233 3234 -3235 691 -3238 0 c 0-1 --> -1 c (-b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ -b^{1, 691}_0 ∧ -p_691) -> ( b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ b^{1, 692}_0) c in CNF: c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ p_691 ∨ b^{1, 692}_2 c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ p_691 ∨ -b^{1, 692}_1 c b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ p_691 ∨ b^{1, 692}_0 c in DIMACS: 3233 3234 3235 691 3236 0 3233 3234 3235 691 -3237 0 3233 3234 3235 691 3238 0 c -1-1 --> -2 c ( b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ b^{1, 691}_0 ∧ -p_691) -> ( b^{1, 692}_2 ∧ b^{1, 692}_1 ∧ -b^{1, 692}_0) c in CNF: c -b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ p_691 ∨ b^{1, 692}_2 c -b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ p_691 ∨ b^{1, 692}_1 c -b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ p_691 ∨ -b^{1, 692}_0 c in DIMACS: -3233 3234 -3235 691 3236 0 -3233 3234 -3235 691 3237 0 -3233 3234 -3235 691 -3238 0 c -2-1 --> break c ( b^{1, 691}_2 ∧ b^{1, 691}_1 ∧ -b^{1, 691}_0 ∧ -p_691) -> break c in CNF: c -b^{1, 691}_2 ∨ -b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ p_691 ∨ break c in DIMACS: -3233 -3234 3235 691 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 691}_2 ∧ -b^{1, 691}_1 ∧ -b^{1, 691}_0 ∧ true) c in CNF: c -b^{1, 691}_2 ∨ b^{1, 691}_1 ∨ b^{1, 691}_0 ∨ false c in DIMACS: -3233 3234 3235 0 c 3 does not represent an automaton state. c -(-b^{1, 691}_2 ∧ b^{1, 691}_1 ∧ b^{1, 691}_0 ∧ true) c in CNF: c b^{1, 691}_2 ∨ -b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ false c in DIMACS: 3233 -3234 -3235 0 c -3 does not represent an automaton state. c -( b^{1, 691}_2 ∧ b^{1, 691}_1 ∧ b^{1, 691}_0 ∧ true) c in CNF: c -b^{1, 691}_2 ∨ -b^{1, 691}_1 ∨ -b^{1, 691}_0 ∨ false c in DIMACS: -3233 -3234 -3235 0 c i = 692 c -2+1 --> -1 c ( b^{1, 692}_2 ∧ b^{1, 692}_1 ∧ -b^{1, 692}_0 ∧ p_692) -> ( b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ b^{1, 693}_0) c in CNF: c -b^{1, 692}_2 ∨ -b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ -p_692 ∨ b^{1, 693}_2 c -b^{1, 692}_2 ∨ -b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ -p_692 ∨ -b^{1, 693}_1 c -b^{1, 692}_2 ∨ -b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ -p_692 ∨ b^{1, 693}_0 c in DIMACS: -3236 -3237 3238 -692 3239 0 -3236 -3237 3238 -692 -3240 0 -3236 -3237 3238 -692 3241 0 c -1+1 --> 0 c ( b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ b^{1, 692}_0 ∧ p_692) -> (-b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ -b^{1, 693}_0) c in CNF: c -b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ -p_692 ∨ -b^{1, 693}_2 c -b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ -p_692 ∨ -b^{1, 693}_1 c -b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ -p_692 ∨ -b^{1, 693}_0 c in DIMACS: -3236 3237 -3238 -692 -3239 0 -3236 3237 -3238 -692 -3240 0 -3236 3237 -3238 -692 -3241 0 c 0+1 --> 1 c (-b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ -b^{1, 692}_0 ∧ p_692) -> (-b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ b^{1, 693}_0) c in CNF: c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ -p_692 ∨ -b^{1, 693}_2 c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ -p_692 ∨ -b^{1, 693}_1 c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ -p_692 ∨ b^{1, 693}_0 c in DIMACS: 3236 3237 3238 -692 -3239 0 3236 3237 3238 -692 -3240 0 3236 3237 3238 -692 3241 0 c 1+1 --> 2 c (-b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ b^{1, 692}_0 ∧ p_692) -> (-b^{1, 693}_2 ∧ b^{1, 693}_1 ∧ -b^{1, 693}_0) c in CNF: c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ -p_692 ∨ -b^{1, 693}_2 c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ -p_692 ∨ b^{1, 693}_1 c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ -p_692 ∨ -b^{1, 693}_0 c in DIMACS: 3236 3237 -3238 -692 -3239 0 3236 3237 -3238 -692 3240 0 3236 3237 -3238 -692 -3241 0 c 2+1 --> break c (-b^{1, 692}_2 ∧ b^{1, 692}_1 ∧ -b^{1, 692}_0 ∧ p_692) -> break c in CNF: c b^{1, 692}_2 ∨ -b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ -p_692 ∨ break c in DIMACS: 3236 -3237 3238 -692 1162 0 c 2-1 --> 1 c (-b^{1, 692}_2 ∧ b^{1, 692}_1 ∧ -b^{1, 692}_0 ∧ -p_692) -> (-b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ b^{1, 693}_0) c in CNF: c b^{1, 692}_2 ∨ -b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ p_692 ∨ -b^{1, 693}_2 c b^{1, 692}_2 ∨ -b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ p_692 ∨ -b^{1, 693}_1 c b^{1, 692}_2 ∨ -b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ p_692 ∨ b^{1, 693}_0 c in DIMACS: 3236 -3237 3238 692 -3239 0 3236 -3237 3238 692 -3240 0 3236 -3237 3238 692 3241 0 c 1-1 --> 0 c (-b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ b^{1, 692}_0 ∧ -p_692) -> (-b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ -b^{1, 693}_0) c in CNF: c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ p_692 ∨ -b^{1, 693}_2 c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ p_692 ∨ -b^{1, 693}_1 c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ p_692 ∨ -b^{1, 693}_0 c in DIMACS: 3236 3237 -3238 692 -3239 0 3236 3237 -3238 692 -3240 0 3236 3237 -3238 692 -3241 0 c 0-1 --> -1 c (-b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ -b^{1, 692}_0 ∧ -p_692) -> ( b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ b^{1, 693}_0) c in CNF: c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ p_692 ∨ b^{1, 693}_2 c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ p_692 ∨ -b^{1, 693}_1 c b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ p_692 ∨ b^{1, 693}_0 c in DIMACS: 3236 3237 3238 692 3239 0 3236 3237 3238 692 -3240 0 3236 3237 3238 692 3241 0 c -1-1 --> -2 c ( b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ b^{1, 692}_0 ∧ -p_692) -> ( b^{1, 693}_2 ∧ b^{1, 693}_1 ∧ -b^{1, 693}_0) c in CNF: c -b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ p_692 ∨ b^{1, 693}_2 c -b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ p_692 ∨ b^{1, 693}_1 c -b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ p_692 ∨ -b^{1, 693}_0 c in DIMACS: -3236 3237 -3238 692 3239 0 -3236 3237 -3238 692 3240 0 -3236 3237 -3238 692 -3241 0 c -2-1 --> break c ( b^{1, 692}_2 ∧ b^{1, 692}_1 ∧ -b^{1, 692}_0 ∧ -p_692) -> break c in CNF: c -b^{1, 692}_2 ∨ -b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ p_692 ∨ break c in DIMACS: -3236 -3237 3238 692 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 692}_2 ∧ -b^{1, 692}_1 ∧ -b^{1, 692}_0 ∧ true) c in CNF: c -b^{1, 692}_2 ∨ b^{1, 692}_1 ∨ b^{1, 692}_0 ∨ false c in DIMACS: -3236 3237 3238 0 c 3 does not represent an automaton state. c -(-b^{1, 692}_2 ∧ b^{1, 692}_1 ∧ b^{1, 692}_0 ∧ true) c in CNF: c b^{1, 692}_2 ∨ -b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ false c in DIMACS: 3236 -3237 -3238 0 c -3 does not represent an automaton state. c -( b^{1, 692}_2 ∧ b^{1, 692}_1 ∧ b^{1, 692}_0 ∧ true) c in CNF: c -b^{1, 692}_2 ∨ -b^{1, 692}_1 ∨ -b^{1, 692}_0 ∨ false c in DIMACS: -3236 -3237 -3238 0 c i = 693 c -2+1 --> -1 c ( b^{1, 693}_2 ∧ b^{1, 693}_1 ∧ -b^{1, 693}_0 ∧ p_693) -> ( b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ b^{1, 694}_0) c in CNF: c -b^{1, 693}_2 ∨ -b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ -p_693 ∨ b^{1, 694}_2 c -b^{1, 693}_2 ∨ -b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ -p_693 ∨ -b^{1, 694}_1 c -b^{1, 693}_2 ∨ -b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ -p_693 ∨ b^{1, 694}_0 c in DIMACS: -3239 -3240 3241 -693 3242 0 -3239 -3240 3241 -693 -3243 0 -3239 -3240 3241 -693 3244 0 c -1+1 --> 0 c ( b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ b^{1, 693}_0 ∧ p_693) -> (-b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ -b^{1, 694}_0) c in CNF: c -b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ -p_693 ∨ -b^{1, 694}_2 c -b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ -p_693 ∨ -b^{1, 694}_1 c -b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ -p_693 ∨ -b^{1, 694}_0 c in DIMACS: -3239 3240 -3241 -693 -3242 0 -3239 3240 -3241 -693 -3243 0 -3239 3240 -3241 -693 -3244 0 c 0+1 --> 1 c (-b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ -b^{1, 693}_0 ∧ p_693) -> (-b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ b^{1, 694}_0) c in CNF: c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ -p_693 ∨ -b^{1, 694}_2 c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ -p_693 ∨ -b^{1, 694}_1 c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ -p_693 ∨ b^{1, 694}_0 c in DIMACS: 3239 3240 3241 -693 -3242 0 3239 3240 3241 -693 -3243 0 3239 3240 3241 -693 3244 0 c 1+1 --> 2 c (-b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ b^{1, 693}_0 ∧ p_693) -> (-b^{1, 694}_2 ∧ b^{1, 694}_1 ∧ -b^{1, 694}_0) c in CNF: c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ -p_693 ∨ -b^{1, 694}_2 c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ -p_693 ∨ b^{1, 694}_1 c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ -p_693 ∨ -b^{1, 694}_0 c in DIMACS: 3239 3240 -3241 -693 -3242 0 3239 3240 -3241 -693 3243 0 3239 3240 -3241 -693 -3244 0 c 2+1 --> break c (-b^{1, 693}_2 ∧ b^{1, 693}_1 ∧ -b^{1, 693}_0 ∧ p_693) -> break c in CNF: c b^{1, 693}_2 ∨ -b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ -p_693 ∨ break c in DIMACS: 3239 -3240 3241 -693 1162 0 c 2-1 --> 1 c (-b^{1, 693}_2 ∧ b^{1, 693}_1 ∧ -b^{1, 693}_0 ∧ -p_693) -> (-b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ b^{1, 694}_0) c in CNF: c b^{1, 693}_2 ∨ -b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ p_693 ∨ -b^{1, 694}_2 c b^{1, 693}_2 ∨ -b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ p_693 ∨ -b^{1, 694}_1 c b^{1, 693}_2 ∨ -b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ p_693 ∨ b^{1, 694}_0 c in DIMACS: 3239 -3240 3241 693 -3242 0 3239 -3240 3241 693 -3243 0 3239 -3240 3241 693 3244 0 c 1-1 --> 0 c (-b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ b^{1, 693}_0 ∧ -p_693) -> (-b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ -b^{1, 694}_0) c in CNF: c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ p_693 ∨ -b^{1, 694}_2 c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ p_693 ∨ -b^{1, 694}_1 c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ p_693 ∨ -b^{1, 694}_0 c in DIMACS: 3239 3240 -3241 693 -3242 0 3239 3240 -3241 693 -3243 0 3239 3240 -3241 693 -3244 0 c 0-1 --> -1 c (-b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ -b^{1, 693}_0 ∧ -p_693) -> ( b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ b^{1, 694}_0) c in CNF: c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ p_693 ∨ b^{1, 694}_2 c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ p_693 ∨ -b^{1, 694}_1 c b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ p_693 ∨ b^{1, 694}_0 c in DIMACS: 3239 3240 3241 693 3242 0 3239 3240 3241 693 -3243 0 3239 3240 3241 693 3244 0 c -1-1 --> -2 c ( b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ b^{1, 693}_0 ∧ -p_693) -> ( b^{1, 694}_2 ∧ b^{1, 694}_1 ∧ -b^{1, 694}_0) c in CNF: c -b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ p_693 ∨ b^{1, 694}_2 c -b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ p_693 ∨ b^{1, 694}_1 c -b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ p_693 ∨ -b^{1, 694}_0 c in DIMACS: -3239 3240 -3241 693 3242 0 -3239 3240 -3241 693 3243 0 -3239 3240 -3241 693 -3244 0 c -2-1 --> break c ( b^{1, 693}_2 ∧ b^{1, 693}_1 ∧ -b^{1, 693}_0 ∧ -p_693) -> break c in CNF: c -b^{1, 693}_2 ∨ -b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ p_693 ∨ break c in DIMACS: -3239 -3240 3241 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 693}_2 ∧ -b^{1, 693}_1 ∧ -b^{1, 693}_0 ∧ true) c in CNF: c -b^{1, 693}_2 ∨ b^{1, 693}_1 ∨ b^{1, 693}_0 ∨ false c in DIMACS: -3239 3240 3241 0 c 3 does not represent an automaton state. c -(-b^{1, 693}_2 ∧ b^{1, 693}_1 ∧ b^{1, 693}_0 ∧ true) c in CNF: c b^{1, 693}_2 ∨ -b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ false c in DIMACS: 3239 -3240 -3241 0 c -3 does not represent an automaton state. c -( b^{1, 693}_2 ∧ b^{1, 693}_1 ∧ b^{1, 693}_0 ∧ true) c in CNF: c -b^{1, 693}_2 ∨ -b^{1, 693}_1 ∨ -b^{1, 693}_0 ∨ false c in DIMACS: -3239 -3240 -3241 0 c i = 694 c -2+1 --> -1 c ( b^{1, 694}_2 ∧ b^{1, 694}_1 ∧ -b^{1, 694}_0 ∧ p_694) -> ( b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ b^{1, 695}_0) c in CNF: c -b^{1, 694}_2 ∨ -b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ -p_694 ∨ b^{1, 695}_2 c -b^{1, 694}_2 ∨ -b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ -p_694 ∨ -b^{1, 695}_1 c -b^{1, 694}_2 ∨ -b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ -p_694 ∨ b^{1, 695}_0 c in DIMACS: -3242 -3243 3244 -694 3245 0 -3242 -3243 3244 -694 -3246 0 -3242 -3243 3244 -694 3247 0 c -1+1 --> 0 c ( b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ b^{1, 694}_0 ∧ p_694) -> (-b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ -b^{1, 695}_0) c in CNF: c -b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ -p_694 ∨ -b^{1, 695}_2 c -b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ -p_694 ∨ -b^{1, 695}_1 c -b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ -p_694 ∨ -b^{1, 695}_0 c in DIMACS: -3242 3243 -3244 -694 -3245 0 -3242 3243 -3244 -694 -3246 0 -3242 3243 -3244 -694 -3247 0 c 0+1 --> 1 c (-b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ -b^{1, 694}_0 ∧ p_694) -> (-b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ b^{1, 695}_0) c in CNF: c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ -p_694 ∨ -b^{1, 695}_2 c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ -p_694 ∨ -b^{1, 695}_1 c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ -p_694 ∨ b^{1, 695}_0 c in DIMACS: 3242 3243 3244 -694 -3245 0 3242 3243 3244 -694 -3246 0 3242 3243 3244 -694 3247 0 c 1+1 --> 2 c (-b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ b^{1, 694}_0 ∧ p_694) -> (-b^{1, 695}_2 ∧ b^{1, 695}_1 ∧ -b^{1, 695}_0) c in CNF: c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ -p_694 ∨ -b^{1, 695}_2 c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ -p_694 ∨ b^{1, 695}_1 c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ -p_694 ∨ -b^{1, 695}_0 c in DIMACS: 3242 3243 -3244 -694 -3245 0 3242 3243 -3244 -694 3246 0 3242 3243 -3244 -694 -3247 0 c 2+1 --> break c (-b^{1, 694}_2 ∧ b^{1, 694}_1 ∧ -b^{1, 694}_0 ∧ p_694) -> break c in CNF: c b^{1, 694}_2 ∨ -b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ -p_694 ∨ break c in DIMACS: 3242 -3243 3244 -694 1162 0 c 2-1 --> 1 c (-b^{1, 694}_2 ∧ b^{1, 694}_1 ∧ -b^{1, 694}_0 ∧ -p_694) -> (-b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ b^{1, 695}_0) c in CNF: c b^{1, 694}_2 ∨ -b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ p_694 ∨ -b^{1, 695}_2 c b^{1, 694}_2 ∨ -b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ p_694 ∨ -b^{1, 695}_1 c b^{1, 694}_2 ∨ -b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ p_694 ∨ b^{1, 695}_0 c in DIMACS: 3242 -3243 3244 694 -3245 0 3242 -3243 3244 694 -3246 0 3242 -3243 3244 694 3247 0 c 1-1 --> 0 c (-b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ b^{1, 694}_0 ∧ -p_694) -> (-b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ -b^{1, 695}_0) c in CNF: c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ p_694 ∨ -b^{1, 695}_2 c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ p_694 ∨ -b^{1, 695}_1 c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ p_694 ∨ -b^{1, 695}_0 c in DIMACS: 3242 3243 -3244 694 -3245 0 3242 3243 -3244 694 -3246 0 3242 3243 -3244 694 -3247 0 c 0-1 --> -1 c (-b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ -b^{1, 694}_0 ∧ -p_694) -> ( b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ b^{1, 695}_0) c in CNF: c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ p_694 ∨ b^{1, 695}_2 c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ p_694 ∨ -b^{1, 695}_1 c b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ p_694 ∨ b^{1, 695}_0 c in DIMACS: 3242 3243 3244 694 3245 0 3242 3243 3244 694 -3246 0 3242 3243 3244 694 3247 0 c -1-1 --> -2 c ( b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ b^{1, 694}_0 ∧ -p_694) -> ( b^{1, 695}_2 ∧ b^{1, 695}_1 ∧ -b^{1, 695}_0) c in CNF: c -b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ p_694 ∨ b^{1, 695}_2 c -b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ p_694 ∨ b^{1, 695}_1 c -b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ p_694 ∨ -b^{1, 695}_0 c in DIMACS: -3242 3243 -3244 694 3245 0 -3242 3243 -3244 694 3246 0 -3242 3243 -3244 694 -3247 0 c -2-1 --> break c ( b^{1, 694}_2 ∧ b^{1, 694}_1 ∧ -b^{1, 694}_0 ∧ -p_694) -> break c in CNF: c -b^{1, 694}_2 ∨ -b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ p_694 ∨ break c in DIMACS: -3242 -3243 3244 694 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 694}_2 ∧ -b^{1, 694}_1 ∧ -b^{1, 694}_0 ∧ true) c in CNF: c -b^{1, 694}_2 ∨ b^{1, 694}_1 ∨ b^{1, 694}_0 ∨ false c in DIMACS: -3242 3243 3244 0 c 3 does not represent an automaton state. c -(-b^{1, 694}_2 ∧ b^{1, 694}_1 ∧ b^{1, 694}_0 ∧ true) c in CNF: c b^{1, 694}_2 ∨ -b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ false c in DIMACS: 3242 -3243 -3244 0 c -3 does not represent an automaton state. c -( b^{1, 694}_2 ∧ b^{1, 694}_1 ∧ b^{1, 694}_0 ∧ true) c in CNF: c -b^{1, 694}_2 ∨ -b^{1, 694}_1 ∨ -b^{1, 694}_0 ∨ false c in DIMACS: -3242 -3243 -3244 0 c i = 695 c -2+1 --> -1 c ( b^{1, 695}_2 ∧ b^{1, 695}_1 ∧ -b^{1, 695}_0 ∧ p_695) -> ( b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ b^{1, 696}_0) c in CNF: c -b^{1, 695}_2 ∨ -b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ -p_695 ∨ b^{1, 696}_2 c -b^{1, 695}_2 ∨ -b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ -p_695 ∨ -b^{1, 696}_1 c -b^{1, 695}_2 ∨ -b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ -p_695 ∨ b^{1, 696}_0 c in DIMACS: -3245 -3246 3247 -695 3248 0 -3245 -3246 3247 -695 -3249 0 -3245 -3246 3247 -695 3250 0 c -1+1 --> 0 c ( b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ b^{1, 695}_0 ∧ p_695) -> (-b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ -b^{1, 696}_0) c in CNF: c -b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ -p_695 ∨ -b^{1, 696}_2 c -b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ -p_695 ∨ -b^{1, 696}_1 c -b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ -p_695 ∨ -b^{1, 696}_0 c in DIMACS: -3245 3246 -3247 -695 -3248 0 -3245 3246 -3247 -695 -3249 0 -3245 3246 -3247 -695 -3250 0 c 0+1 --> 1 c (-b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ -b^{1, 695}_0 ∧ p_695) -> (-b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ b^{1, 696}_0) c in CNF: c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ -p_695 ∨ -b^{1, 696}_2 c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ -p_695 ∨ -b^{1, 696}_1 c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ -p_695 ∨ b^{1, 696}_0 c in DIMACS: 3245 3246 3247 -695 -3248 0 3245 3246 3247 -695 -3249 0 3245 3246 3247 -695 3250 0 c 1+1 --> 2 c (-b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ b^{1, 695}_0 ∧ p_695) -> (-b^{1, 696}_2 ∧ b^{1, 696}_1 ∧ -b^{1, 696}_0) c in CNF: c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ -p_695 ∨ -b^{1, 696}_2 c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ -p_695 ∨ b^{1, 696}_1 c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ -p_695 ∨ -b^{1, 696}_0 c in DIMACS: 3245 3246 -3247 -695 -3248 0 3245 3246 -3247 -695 3249 0 3245 3246 -3247 -695 -3250 0 c 2+1 --> break c (-b^{1, 695}_2 ∧ b^{1, 695}_1 ∧ -b^{1, 695}_0 ∧ p_695) -> break c in CNF: c b^{1, 695}_2 ∨ -b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ -p_695 ∨ break c in DIMACS: 3245 -3246 3247 -695 1162 0 c 2-1 --> 1 c (-b^{1, 695}_2 ∧ b^{1, 695}_1 ∧ -b^{1, 695}_0 ∧ -p_695) -> (-b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ b^{1, 696}_0) c in CNF: c b^{1, 695}_2 ∨ -b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ p_695 ∨ -b^{1, 696}_2 c b^{1, 695}_2 ∨ -b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ p_695 ∨ -b^{1, 696}_1 c b^{1, 695}_2 ∨ -b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ p_695 ∨ b^{1, 696}_0 c in DIMACS: 3245 -3246 3247 695 -3248 0 3245 -3246 3247 695 -3249 0 3245 -3246 3247 695 3250 0 c 1-1 --> 0 c (-b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ b^{1, 695}_0 ∧ -p_695) -> (-b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ -b^{1, 696}_0) c in CNF: c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ p_695 ∨ -b^{1, 696}_2 c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ p_695 ∨ -b^{1, 696}_1 c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ p_695 ∨ -b^{1, 696}_0 c in DIMACS: 3245 3246 -3247 695 -3248 0 3245 3246 -3247 695 -3249 0 3245 3246 -3247 695 -3250 0 c 0-1 --> -1 c (-b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ -b^{1, 695}_0 ∧ -p_695) -> ( b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ b^{1, 696}_0) c in CNF: c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ p_695 ∨ b^{1, 696}_2 c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ p_695 ∨ -b^{1, 696}_1 c b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ p_695 ∨ b^{1, 696}_0 c in DIMACS: 3245 3246 3247 695 3248 0 3245 3246 3247 695 -3249 0 3245 3246 3247 695 3250 0 c -1-1 --> -2 c ( b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ b^{1, 695}_0 ∧ -p_695) -> ( b^{1, 696}_2 ∧ b^{1, 696}_1 ∧ -b^{1, 696}_0) c in CNF: c -b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ p_695 ∨ b^{1, 696}_2 c -b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ p_695 ∨ b^{1, 696}_1 c -b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ p_695 ∨ -b^{1, 696}_0 c in DIMACS: -3245 3246 -3247 695 3248 0 -3245 3246 -3247 695 3249 0 -3245 3246 -3247 695 -3250 0 c -2-1 --> break c ( b^{1, 695}_2 ∧ b^{1, 695}_1 ∧ -b^{1, 695}_0 ∧ -p_695) -> break c in CNF: c -b^{1, 695}_2 ∨ -b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ p_695 ∨ break c in DIMACS: -3245 -3246 3247 695 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 695}_2 ∧ -b^{1, 695}_1 ∧ -b^{1, 695}_0 ∧ true) c in CNF: c -b^{1, 695}_2 ∨ b^{1, 695}_1 ∨ b^{1, 695}_0 ∨ false c in DIMACS: -3245 3246 3247 0 c 3 does not represent an automaton state. c -(-b^{1, 695}_2 ∧ b^{1, 695}_1 ∧ b^{1, 695}_0 ∧ true) c in CNF: c b^{1, 695}_2 ∨ -b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ false c in DIMACS: 3245 -3246 -3247 0 c -3 does not represent an automaton state. c -( b^{1, 695}_2 ∧ b^{1, 695}_1 ∧ b^{1, 695}_0 ∧ true) c in CNF: c -b^{1, 695}_2 ∨ -b^{1, 695}_1 ∨ -b^{1, 695}_0 ∨ false c in DIMACS: -3245 -3246 -3247 0 c i = 696 c -2+1 --> -1 c ( b^{1, 696}_2 ∧ b^{1, 696}_1 ∧ -b^{1, 696}_0 ∧ p_696) -> ( b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ b^{1, 697}_0) c in CNF: c -b^{1, 696}_2 ∨ -b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ -p_696 ∨ b^{1, 697}_2 c -b^{1, 696}_2 ∨ -b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ -p_696 ∨ -b^{1, 697}_1 c -b^{1, 696}_2 ∨ -b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ -p_696 ∨ b^{1, 697}_0 c in DIMACS: -3248 -3249 3250 -696 3251 0 -3248 -3249 3250 -696 -3252 0 -3248 -3249 3250 -696 3253 0 c -1+1 --> 0 c ( b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ b^{1, 696}_0 ∧ p_696) -> (-b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ -b^{1, 697}_0) c in CNF: c -b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ -p_696 ∨ -b^{1, 697}_2 c -b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ -p_696 ∨ -b^{1, 697}_1 c -b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ -p_696 ∨ -b^{1, 697}_0 c in DIMACS: -3248 3249 -3250 -696 -3251 0 -3248 3249 -3250 -696 -3252 0 -3248 3249 -3250 -696 -3253 0 c 0+1 --> 1 c (-b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ -b^{1, 696}_0 ∧ p_696) -> (-b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ b^{1, 697}_0) c in CNF: c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ -p_696 ∨ -b^{1, 697}_2 c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ -p_696 ∨ -b^{1, 697}_1 c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ -p_696 ∨ b^{1, 697}_0 c in DIMACS: 3248 3249 3250 -696 -3251 0 3248 3249 3250 -696 -3252 0 3248 3249 3250 -696 3253 0 c 1+1 --> 2 c (-b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ b^{1, 696}_0 ∧ p_696) -> (-b^{1, 697}_2 ∧ b^{1, 697}_1 ∧ -b^{1, 697}_0) c in CNF: c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ -p_696 ∨ -b^{1, 697}_2 c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ -p_696 ∨ b^{1, 697}_1 c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ -p_696 ∨ -b^{1, 697}_0 c in DIMACS: 3248 3249 -3250 -696 -3251 0 3248 3249 -3250 -696 3252 0 3248 3249 -3250 -696 -3253 0 c 2+1 --> break c (-b^{1, 696}_2 ∧ b^{1, 696}_1 ∧ -b^{1, 696}_0 ∧ p_696) -> break c in CNF: c b^{1, 696}_2 ∨ -b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ -p_696 ∨ break c in DIMACS: 3248 -3249 3250 -696 1162 0 c 2-1 --> 1 c (-b^{1, 696}_2 ∧ b^{1, 696}_1 ∧ -b^{1, 696}_0 ∧ -p_696) -> (-b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ b^{1, 697}_0) c in CNF: c b^{1, 696}_2 ∨ -b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ p_696 ∨ -b^{1, 697}_2 c b^{1, 696}_2 ∨ -b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ p_696 ∨ -b^{1, 697}_1 c b^{1, 696}_2 ∨ -b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ p_696 ∨ b^{1, 697}_0 c in DIMACS: 3248 -3249 3250 696 -3251 0 3248 -3249 3250 696 -3252 0 3248 -3249 3250 696 3253 0 c 1-1 --> 0 c (-b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ b^{1, 696}_0 ∧ -p_696) -> (-b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ -b^{1, 697}_0) c in CNF: c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ p_696 ∨ -b^{1, 697}_2 c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ p_696 ∨ -b^{1, 697}_1 c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ p_696 ∨ -b^{1, 697}_0 c in DIMACS: 3248 3249 -3250 696 -3251 0 3248 3249 -3250 696 -3252 0 3248 3249 -3250 696 -3253 0 c 0-1 --> -1 c (-b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ -b^{1, 696}_0 ∧ -p_696) -> ( b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ b^{1, 697}_0) c in CNF: c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ p_696 ∨ b^{1, 697}_2 c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ p_696 ∨ -b^{1, 697}_1 c b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ p_696 ∨ b^{1, 697}_0 c in DIMACS: 3248 3249 3250 696 3251 0 3248 3249 3250 696 -3252 0 3248 3249 3250 696 3253 0 c -1-1 --> -2 c ( b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ b^{1, 696}_0 ∧ -p_696) -> ( b^{1, 697}_2 ∧ b^{1, 697}_1 ∧ -b^{1, 697}_0) c in CNF: c -b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ p_696 ∨ b^{1, 697}_2 c -b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ p_696 ∨ b^{1, 697}_1 c -b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ p_696 ∨ -b^{1, 697}_0 c in DIMACS: -3248 3249 -3250 696 3251 0 -3248 3249 -3250 696 3252 0 -3248 3249 -3250 696 -3253 0 c -2-1 --> break c ( b^{1, 696}_2 ∧ b^{1, 696}_1 ∧ -b^{1, 696}_0 ∧ -p_696) -> break c in CNF: c -b^{1, 696}_2 ∨ -b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ p_696 ∨ break c in DIMACS: -3248 -3249 3250 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 696}_2 ∧ -b^{1, 696}_1 ∧ -b^{1, 696}_0 ∧ true) c in CNF: c -b^{1, 696}_2 ∨ b^{1, 696}_1 ∨ b^{1, 696}_0 ∨ false c in DIMACS: -3248 3249 3250 0 c 3 does not represent an automaton state. c -(-b^{1, 696}_2 ∧ b^{1, 696}_1 ∧ b^{1, 696}_0 ∧ true) c in CNF: c b^{1, 696}_2 ∨ -b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ false c in DIMACS: 3248 -3249 -3250 0 c -3 does not represent an automaton state. c -( b^{1, 696}_2 ∧ b^{1, 696}_1 ∧ b^{1, 696}_0 ∧ true) c in CNF: c -b^{1, 696}_2 ∨ -b^{1, 696}_1 ∨ -b^{1, 696}_0 ∨ false c in DIMACS: -3248 -3249 -3250 0 c i = 697 c -2+1 --> -1 c ( b^{1, 697}_2 ∧ b^{1, 697}_1 ∧ -b^{1, 697}_0 ∧ p_697) -> ( b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ b^{1, 698}_0) c in CNF: c -b^{1, 697}_2 ∨ -b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ -p_697 ∨ b^{1, 698}_2 c -b^{1, 697}_2 ∨ -b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ -p_697 ∨ -b^{1, 698}_1 c -b^{1, 697}_2 ∨ -b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ -p_697 ∨ b^{1, 698}_0 c in DIMACS: -3251 -3252 3253 -697 3254 0 -3251 -3252 3253 -697 -3255 0 -3251 -3252 3253 -697 3256 0 c -1+1 --> 0 c ( b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ b^{1, 697}_0 ∧ p_697) -> (-b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ -b^{1, 698}_0) c in CNF: c -b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ -p_697 ∨ -b^{1, 698}_2 c -b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ -p_697 ∨ -b^{1, 698}_1 c -b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ -p_697 ∨ -b^{1, 698}_0 c in DIMACS: -3251 3252 -3253 -697 -3254 0 -3251 3252 -3253 -697 -3255 0 -3251 3252 -3253 -697 -3256 0 c 0+1 --> 1 c (-b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ -b^{1, 697}_0 ∧ p_697) -> (-b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ b^{1, 698}_0) c in CNF: c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ -p_697 ∨ -b^{1, 698}_2 c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ -p_697 ∨ -b^{1, 698}_1 c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ -p_697 ∨ b^{1, 698}_0 c in DIMACS: 3251 3252 3253 -697 -3254 0 3251 3252 3253 -697 -3255 0 3251 3252 3253 -697 3256 0 c 1+1 --> 2 c (-b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ b^{1, 697}_0 ∧ p_697) -> (-b^{1, 698}_2 ∧ b^{1, 698}_1 ∧ -b^{1, 698}_0) c in CNF: c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ -p_697 ∨ -b^{1, 698}_2 c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ -p_697 ∨ b^{1, 698}_1 c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ -p_697 ∨ -b^{1, 698}_0 c in DIMACS: 3251 3252 -3253 -697 -3254 0 3251 3252 -3253 -697 3255 0 3251 3252 -3253 -697 -3256 0 c 2+1 --> break c (-b^{1, 697}_2 ∧ b^{1, 697}_1 ∧ -b^{1, 697}_0 ∧ p_697) -> break c in CNF: c b^{1, 697}_2 ∨ -b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ -p_697 ∨ break c in DIMACS: 3251 -3252 3253 -697 1162 0 c 2-1 --> 1 c (-b^{1, 697}_2 ∧ b^{1, 697}_1 ∧ -b^{1, 697}_0 ∧ -p_697) -> (-b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ b^{1, 698}_0) c in CNF: c b^{1, 697}_2 ∨ -b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ p_697 ∨ -b^{1, 698}_2 c b^{1, 697}_2 ∨ -b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ p_697 ∨ -b^{1, 698}_1 c b^{1, 697}_2 ∨ -b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ p_697 ∨ b^{1, 698}_0 c in DIMACS: 3251 -3252 3253 697 -3254 0 3251 -3252 3253 697 -3255 0 3251 -3252 3253 697 3256 0 c 1-1 --> 0 c (-b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ b^{1, 697}_0 ∧ -p_697) -> (-b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ -b^{1, 698}_0) c in CNF: c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ p_697 ∨ -b^{1, 698}_2 c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ p_697 ∨ -b^{1, 698}_1 c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ p_697 ∨ -b^{1, 698}_0 c in DIMACS: 3251 3252 -3253 697 -3254 0 3251 3252 -3253 697 -3255 0 3251 3252 -3253 697 -3256 0 c 0-1 --> -1 c (-b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ -b^{1, 697}_0 ∧ -p_697) -> ( b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ b^{1, 698}_0) c in CNF: c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ p_697 ∨ b^{1, 698}_2 c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ p_697 ∨ -b^{1, 698}_1 c b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ p_697 ∨ b^{1, 698}_0 c in DIMACS: 3251 3252 3253 697 3254 0 3251 3252 3253 697 -3255 0 3251 3252 3253 697 3256 0 c -1-1 --> -2 c ( b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ b^{1, 697}_0 ∧ -p_697) -> ( b^{1, 698}_2 ∧ b^{1, 698}_1 ∧ -b^{1, 698}_0) c in CNF: c -b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ p_697 ∨ b^{1, 698}_2 c -b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ p_697 ∨ b^{1, 698}_1 c -b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ p_697 ∨ -b^{1, 698}_0 c in DIMACS: -3251 3252 -3253 697 3254 0 -3251 3252 -3253 697 3255 0 -3251 3252 -3253 697 -3256 0 c -2-1 --> break c ( b^{1, 697}_2 ∧ b^{1, 697}_1 ∧ -b^{1, 697}_0 ∧ -p_697) -> break c in CNF: c -b^{1, 697}_2 ∨ -b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ p_697 ∨ break c in DIMACS: -3251 -3252 3253 697 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 697}_2 ∧ -b^{1, 697}_1 ∧ -b^{1, 697}_0 ∧ true) c in CNF: c -b^{1, 697}_2 ∨ b^{1, 697}_1 ∨ b^{1, 697}_0 ∨ false c in DIMACS: -3251 3252 3253 0 c 3 does not represent an automaton state. c -(-b^{1, 697}_2 ∧ b^{1, 697}_1 ∧ b^{1, 697}_0 ∧ true) c in CNF: c b^{1, 697}_2 ∨ -b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ false c in DIMACS: 3251 -3252 -3253 0 c -3 does not represent an automaton state. c -( b^{1, 697}_2 ∧ b^{1, 697}_1 ∧ b^{1, 697}_0 ∧ true) c in CNF: c -b^{1, 697}_2 ∨ -b^{1, 697}_1 ∨ -b^{1, 697}_0 ∨ false c in DIMACS: -3251 -3252 -3253 0 c i = 698 c -2+1 --> -1 c ( b^{1, 698}_2 ∧ b^{1, 698}_1 ∧ -b^{1, 698}_0 ∧ p_698) -> ( b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ b^{1, 699}_0) c in CNF: c -b^{1, 698}_2 ∨ -b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ -p_698 ∨ b^{1, 699}_2 c -b^{1, 698}_2 ∨ -b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ -p_698 ∨ -b^{1, 699}_1 c -b^{1, 698}_2 ∨ -b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ -p_698 ∨ b^{1, 699}_0 c in DIMACS: -3254 -3255 3256 -698 3257 0 -3254 -3255 3256 -698 -3258 0 -3254 -3255 3256 -698 3259 0 c -1+1 --> 0 c ( b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ b^{1, 698}_0 ∧ p_698) -> (-b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ -b^{1, 699}_0) c in CNF: c -b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ -p_698 ∨ -b^{1, 699}_2 c -b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ -p_698 ∨ -b^{1, 699}_1 c -b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ -p_698 ∨ -b^{1, 699}_0 c in DIMACS: -3254 3255 -3256 -698 -3257 0 -3254 3255 -3256 -698 -3258 0 -3254 3255 -3256 -698 -3259 0 c 0+1 --> 1 c (-b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ -b^{1, 698}_0 ∧ p_698) -> (-b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ b^{1, 699}_0) c in CNF: c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ -p_698 ∨ -b^{1, 699}_2 c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ -p_698 ∨ -b^{1, 699}_1 c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ -p_698 ∨ b^{1, 699}_0 c in DIMACS: 3254 3255 3256 -698 -3257 0 3254 3255 3256 -698 -3258 0 3254 3255 3256 -698 3259 0 c 1+1 --> 2 c (-b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ b^{1, 698}_0 ∧ p_698) -> (-b^{1, 699}_2 ∧ b^{1, 699}_1 ∧ -b^{1, 699}_0) c in CNF: c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ -p_698 ∨ -b^{1, 699}_2 c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ -p_698 ∨ b^{1, 699}_1 c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ -p_698 ∨ -b^{1, 699}_0 c in DIMACS: 3254 3255 -3256 -698 -3257 0 3254 3255 -3256 -698 3258 0 3254 3255 -3256 -698 -3259 0 c 2+1 --> break c (-b^{1, 698}_2 ∧ b^{1, 698}_1 ∧ -b^{1, 698}_0 ∧ p_698) -> break c in CNF: c b^{1, 698}_2 ∨ -b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ -p_698 ∨ break c in DIMACS: 3254 -3255 3256 -698 1162 0 c 2-1 --> 1 c (-b^{1, 698}_2 ∧ b^{1, 698}_1 ∧ -b^{1, 698}_0 ∧ -p_698) -> (-b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ b^{1, 699}_0) c in CNF: c b^{1, 698}_2 ∨ -b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ p_698 ∨ -b^{1, 699}_2 c b^{1, 698}_2 ∨ -b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ p_698 ∨ -b^{1, 699}_1 c b^{1, 698}_2 ∨ -b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ p_698 ∨ b^{1, 699}_0 c in DIMACS: 3254 -3255 3256 698 -3257 0 3254 -3255 3256 698 -3258 0 3254 -3255 3256 698 3259 0 c 1-1 --> 0 c (-b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ b^{1, 698}_0 ∧ -p_698) -> (-b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ -b^{1, 699}_0) c in CNF: c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ p_698 ∨ -b^{1, 699}_2 c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ p_698 ∨ -b^{1, 699}_1 c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ p_698 ∨ -b^{1, 699}_0 c in DIMACS: 3254 3255 -3256 698 -3257 0 3254 3255 -3256 698 -3258 0 3254 3255 -3256 698 -3259 0 c 0-1 --> -1 c (-b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ -b^{1, 698}_0 ∧ -p_698) -> ( b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ b^{1, 699}_0) c in CNF: c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ p_698 ∨ b^{1, 699}_2 c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ p_698 ∨ -b^{1, 699}_1 c b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ p_698 ∨ b^{1, 699}_0 c in DIMACS: 3254 3255 3256 698 3257 0 3254 3255 3256 698 -3258 0 3254 3255 3256 698 3259 0 c -1-1 --> -2 c ( b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ b^{1, 698}_0 ∧ -p_698) -> ( b^{1, 699}_2 ∧ b^{1, 699}_1 ∧ -b^{1, 699}_0) c in CNF: c -b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ p_698 ∨ b^{1, 699}_2 c -b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ p_698 ∨ b^{1, 699}_1 c -b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ p_698 ∨ -b^{1, 699}_0 c in DIMACS: -3254 3255 -3256 698 3257 0 -3254 3255 -3256 698 3258 0 -3254 3255 -3256 698 -3259 0 c -2-1 --> break c ( b^{1, 698}_2 ∧ b^{1, 698}_1 ∧ -b^{1, 698}_0 ∧ -p_698) -> break c in CNF: c -b^{1, 698}_2 ∨ -b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ p_698 ∨ break c in DIMACS: -3254 -3255 3256 698 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 698}_2 ∧ -b^{1, 698}_1 ∧ -b^{1, 698}_0 ∧ true) c in CNF: c -b^{1, 698}_2 ∨ b^{1, 698}_1 ∨ b^{1, 698}_0 ∨ false c in DIMACS: -3254 3255 3256 0 c 3 does not represent an automaton state. c -(-b^{1, 698}_2 ∧ b^{1, 698}_1 ∧ b^{1, 698}_0 ∧ true) c in CNF: c b^{1, 698}_2 ∨ -b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ false c in DIMACS: 3254 -3255 -3256 0 c -3 does not represent an automaton state. c -( b^{1, 698}_2 ∧ b^{1, 698}_1 ∧ b^{1, 698}_0 ∧ true) c in CNF: c -b^{1, 698}_2 ∨ -b^{1, 698}_1 ∨ -b^{1, 698}_0 ∨ false c in DIMACS: -3254 -3255 -3256 0 c i = 699 c -2+1 --> -1 c ( b^{1, 699}_2 ∧ b^{1, 699}_1 ∧ -b^{1, 699}_0 ∧ p_699) -> ( b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ b^{1, 700}_0) c in CNF: c -b^{1, 699}_2 ∨ -b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ -p_699 ∨ b^{1, 700}_2 c -b^{1, 699}_2 ∨ -b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ -p_699 ∨ -b^{1, 700}_1 c -b^{1, 699}_2 ∨ -b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ -p_699 ∨ b^{1, 700}_0 c in DIMACS: -3257 -3258 3259 -699 3260 0 -3257 -3258 3259 -699 -3261 0 -3257 -3258 3259 -699 3262 0 c -1+1 --> 0 c ( b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ b^{1, 699}_0 ∧ p_699) -> (-b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ -b^{1, 700}_0) c in CNF: c -b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ -p_699 ∨ -b^{1, 700}_2 c -b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ -p_699 ∨ -b^{1, 700}_1 c -b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ -p_699 ∨ -b^{1, 700}_0 c in DIMACS: -3257 3258 -3259 -699 -3260 0 -3257 3258 -3259 -699 -3261 0 -3257 3258 -3259 -699 -3262 0 c 0+1 --> 1 c (-b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ -b^{1, 699}_0 ∧ p_699) -> (-b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ b^{1, 700}_0) c in CNF: c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ -p_699 ∨ -b^{1, 700}_2 c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ -p_699 ∨ -b^{1, 700}_1 c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ -p_699 ∨ b^{1, 700}_0 c in DIMACS: 3257 3258 3259 -699 -3260 0 3257 3258 3259 -699 -3261 0 3257 3258 3259 -699 3262 0 c 1+1 --> 2 c (-b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ b^{1, 699}_0 ∧ p_699) -> (-b^{1, 700}_2 ∧ b^{1, 700}_1 ∧ -b^{1, 700}_0) c in CNF: c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ -p_699 ∨ -b^{1, 700}_2 c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ -p_699 ∨ b^{1, 700}_1 c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ -p_699 ∨ -b^{1, 700}_0 c in DIMACS: 3257 3258 -3259 -699 -3260 0 3257 3258 -3259 -699 3261 0 3257 3258 -3259 -699 -3262 0 c 2+1 --> break c (-b^{1, 699}_2 ∧ b^{1, 699}_1 ∧ -b^{1, 699}_0 ∧ p_699) -> break c in CNF: c b^{1, 699}_2 ∨ -b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ -p_699 ∨ break c in DIMACS: 3257 -3258 3259 -699 1162 0 c 2-1 --> 1 c (-b^{1, 699}_2 ∧ b^{1, 699}_1 ∧ -b^{1, 699}_0 ∧ -p_699) -> (-b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ b^{1, 700}_0) c in CNF: c b^{1, 699}_2 ∨ -b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ p_699 ∨ -b^{1, 700}_2 c b^{1, 699}_2 ∨ -b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ p_699 ∨ -b^{1, 700}_1 c b^{1, 699}_2 ∨ -b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ p_699 ∨ b^{1, 700}_0 c in DIMACS: 3257 -3258 3259 699 -3260 0 3257 -3258 3259 699 -3261 0 3257 -3258 3259 699 3262 0 c 1-1 --> 0 c (-b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ b^{1, 699}_0 ∧ -p_699) -> (-b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ -b^{1, 700}_0) c in CNF: c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ p_699 ∨ -b^{1, 700}_2 c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ p_699 ∨ -b^{1, 700}_1 c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ p_699 ∨ -b^{1, 700}_0 c in DIMACS: 3257 3258 -3259 699 -3260 0 3257 3258 -3259 699 -3261 0 3257 3258 -3259 699 -3262 0 c 0-1 --> -1 c (-b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ -b^{1, 699}_0 ∧ -p_699) -> ( b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ b^{1, 700}_0) c in CNF: c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ p_699 ∨ b^{1, 700}_2 c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ p_699 ∨ -b^{1, 700}_1 c b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ p_699 ∨ b^{1, 700}_0 c in DIMACS: 3257 3258 3259 699 3260 0 3257 3258 3259 699 -3261 0 3257 3258 3259 699 3262 0 c -1-1 --> -2 c ( b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ b^{1, 699}_0 ∧ -p_699) -> ( b^{1, 700}_2 ∧ b^{1, 700}_1 ∧ -b^{1, 700}_0) c in CNF: c -b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ p_699 ∨ b^{1, 700}_2 c -b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ p_699 ∨ b^{1, 700}_1 c -b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ p_699 ∨ -b^{1, 700}_0 c in DIMACS: -3257 3258 -3259 699 3260 0 -3257 3258 -3259 699 3261 0 -3257 3258 -3259 699 -3262 0 c -2-1 --> break c ( b^{1, 699}_2 ∧ b^{1, 699}_1 ∧ -b^{1, 699}_0 ∧ -p_699) -> break c in CNF: c -b^{1, 699}_2 ∨ -b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ p_699 ∨ break c in DIMACS: -3257 -3258 3259 699 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 699}_2 ∧ -b^{1, 699}_1 ∧ -b^{1, 699}_0 ∧ true) c in CNF: c -b^{1, 699}_2 ∨ b^{1, 699}_1 ∨ b^{1, 699}_0 ∨ false c in DIMACS: -3257 3258 3259 0 c 3 does not represent an automaton state. c -(-b^{1, 699}_2 ∧ b^{1, 699}_1 ∧ b^{1, 699}_0 ∧ true) c in CNF: c b^{1, 699}_2 ∨ -b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ false c in DIMACS: 3257 -3258 -3259 0 c -3 does not represent an automaton state. c -( b^{1, 699}_2 ∧ b^{1, 699}_1 ∧ b^{1, 699}_0 ∧ true) c in CNF: c -b^{1, 699}_2 ∨ -b^{1, 699}_1 ∨ -b^{1, 699}_0 ∨ false c in DIMACS: -3257 -3258 -3259 0 c i = 700 c -2+1 --> -1 c ( b^{1, 700}_2 ∧ b^{1, 700}_1 ∧ -b^{1, 700}_0 ∧ p_700) -> ( b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ b^{1, 701}_0) c in CNF: c -b^{1, 700}_2 ∨ -b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ -p_700 ∨ b^{1, 701}_2 c -b^{1, 700}_2 ∨ -b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ -p_700 ∨ -b^{1, 701}_1 c -b^{1, 700}_2 ∨ -b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ -p_700 ∨ b^{1, 701}_0 c in DIMACS: -3260 -3261 3262 -700 3263 0 -3260 -3261 3262 -700 -3264 0 -3260 -3261 3262 -700 3265 0 c -1+1 --> 0 c ( b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ b^{1, 700}_0 ∧ p_700) -> (-b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ -b^{1, 701}_0) c in CNF: c -b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ -p_700 ∨ -b^{1, 701}_2 c -b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ -p_700 ∨ -b^{1, 701}_1 c -b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ -p_700 ∨ -b^{1, 701}_0 c in DIMACS: -3260 3261 -3262 -700 -3263 0 -3260 3261 -3262 -700 -3264 0 -3260 3261 -3262 -700 -3265 0 c 0+1 --> 1 c (-b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ -b^{1, 700}_0 ∧ p_700) -> (-b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ b^{1, 701}_0) c in CNF: c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ -p_700 ∨ -b^{1, 701}_2 c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ -p_700 ∨ -b^{1, 701}_1 c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ -p_700 ∨ b^{1, 701}_0 c in DIMACS: 3260 3261 3262 -700 -3263 0 3260 3261 3262 -700 -3264 0 3260 3261 3262 -700 3265 0 c 1+1 --> 2 c (-b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ b^{1, 700}_0 ∧ p_700) -> (-b^{1, 701}_2 ∧ b^{1, 701}_1 ∧ -b^{1, 701}_0) c in CNF: c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ -p_700 ∨ -b^{1, 701}_2 c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ -p_700 ∨ b^{1, 701}_1 c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ -p_700 ∨ -b^{1, 701}_0 c in DIMACS: 3260 3261 -3262 -700 -3263 0 3260 3261 -3262 -700 3264 0 3260 3261 -3262 -700 -3265 0 c 2+1 --> break c (-b^{1, 700}_2 ∧ b^{1, 700}_1 ∧ -b^{1, 700}_0 ∧ p_700) -> break c in CNF: c b^{1, 700}_2 ∨ -b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ -p_700 ∨ break c in DIMACS: 3260 -3261 3262 -700 1162 0 c 2-1 --> 1 c (-b^{1, 700}_2 ∧ b^{1, 700}_1 ∧ -b^{1, 700}_0 ∧ -p_700) -> (-b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ b^{1, 701}_0) c in CNF: c b^{1, 700}_2 ∨ -b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ p_700 ∨ -b^{1, 701}_2 c b^{1, 700}_2 ∨ -b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ p_700 ∨ -b^{1, 701}_1 c b^{1, 700}_2 ∨ -b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ p_700 ∨ b^{1, 701}_0 c in DIMACS: 3260 -3261 3262 700 -3263 0 3260 -3261 3262 700 -3264 0 3260 -3261 3262 700 3265 0 c 1-1 --> 0 c (-b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ b^{1, 700}_0 ∧ -p_700) -> (-b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ -b^{1, 701}_0) c in CNF: c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ p_700 ∨ -b^{1, 701}_2 c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ p_700 ∨ -b^{1, 701}_1 c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ p_700 ∨ -b^{1, 701}_0 c in DIMACS: 3260 3261 -3262 700 -3263 0 3260 3261 -3262 700 -3264 0 3260 3261 -3262 700 -3265 0 c 0-1 --> -1 c (-b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ -b^{1, 700}_0 ∧ -p_700) -> ( b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ b^{1, 701}_0) c in CNF: c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ p_700 ∨ b^{1, 701}_2 c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ p_700 ∨ -b^{1, 701}_1 c b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ p_700 ∨ b^{1, 701}_0 c in DIMACS: 3260 3261 3262 700 3263 0 3260 3261 3262 700 -3264 0 3260 3261 3262 700 3265 0 c -1-1 --> -2 c ( b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ b^{1, 700}_0 ∧ -p_700) -> ( b^{1, 701}_2 ∧ b^{1, 701}_1 ∧ -b^{1, 701}_0) c in CNF: c -b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ p_700 ∨ b^{1, 701}_2 c -b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ p_700 ∨ b^{1, 701}_1 c -b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ p_700 ∨ -b^{1, 701}_0 c in DIMACS: -3260 3261 -3262 700 3263 0 -3260 3261 -3262 700 3264 0 -3260 3261 -3262 700 -3265 0 c -2-1 --> break c ( b^{1, 700}_2 ∧ b^{1, 700}_1 ∧ -b^{1, 700}_0 ∧ -p_700) -> break c in CNF: c -b^{1, 700}_2 ∨ -b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ p_700 ∨ break c in DIMACS: -3260 -3261 3262 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 700}_2 ∧ -b^{1, 700}_1 ∧ -b^{1, 700}_0 ∧ true) c in CNF: c -b^{1, 700}_2 ∨ b^{1, 700}_1 ∨ b^{1, 700}_0 ∨ false c in DIMACS: -3260 3261 3262 0 c 3 does not represent an automaton state. c -(-b^{1, 700}_2 ∧ b^{1, 700}_1 ∧ b^{1, 700}_0 ∧ true) c in CNF: c b^{1, 700}_2 ∨ -b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ false c in DIMACS: 3260 -3261 -3262 0 c -3 does not represent an automaton state. c -( b^{1, 700}_2 ∧ b^{1, 700}_1 ∧ b^{1, 700}_0 ∧ true) c in CNF: c -b^{1, 700}_2 ∨ -b^{1, 700}_1 ∨ -b^{1, 700}_0 ∨ false c in DIMACS: -3260 -3261 -3262 0 c i = 701 c -2+1 --> -1 c ( b^{1, 701}_2 ∧ b^{1, 701}_1 ∧ -b^{1, 701}_0 ∧ p_701) -> ( b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ b^{1, 702}_0) c in CNF: c -b^{1, 701}_2 ∨ -b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ -p_701 ∨ b^{1, 702}_2 c -b^{1, 701}_2 ∨ -b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ -p_701 ∨ -b^{1, 702}_1 c -b^{1, 701}_2 ∨ -b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ -p_701 ∨ b^{1, 702}_0 c in DIMACS: -3263 -3264 3265 -701 3266 0 -3263 -3264 3265 -701 -3267 0 -3263 -3264 3265 -701 3268 0 c -1+1 --> 0 c ( b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ b^{1, 701}_0 ∧ p_701) -> (-b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ -b^{1, 702}_0) c in CNF: c -b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ -p_701 ∨ -b^{1, 702}_2 c -b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ -p_701 ∨ -b^{1, 702}_1 c -b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ -p_701 ∨ -b^{1, 702}_0 c in DIMACS: -3263 3264 -3265 -701 -3266 0 -3263 3264 -3265 -701 -3267 0 -3263 3264 -3265 -701 -3268 0 c 0+1 --> 1 c (-b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ -b^{1, 701}_0 ∧ p_701) -> (-b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ b^{1, 702}_0) c in CNF: c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ -p_701 ∨ -b^{1, 702}_2 c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ -p_701 ∨ -b^{1, 702}_1 c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ -p_701 ∨ b^{1, 702}_0 c in DIMACS: 3263 3264 3265 -701 -3266 0 3263 3264 3265 -701 -3267 0 3263 3264 3265 -701 3268 0 c 1+1 --> 2 c (-b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ b^{1, 701}_0 ∧ p_701) -> (-b^{1, 702}_2 ∧ b^{1, 702}_1 ∧ -b^{1, 702}_0) c in CNF: c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ -p_701 ∨ -b^{1, 702}_2 c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ -p_701 ∨ b^{1, 702}_1 c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ -p_701 ∨ -b^{1, 702}_0 c in DIMACS: 3263 3264 -3265 -701 -3266 0 3263 3264 -3265 -701 3267 0 3263 3264 -3265 -701 -3268 0 c 2+1 --> break c (-b^{1, 701}_2 ∧ b^{1, 701}_1 ∧ -b^{1, 701}_0 ∧ p_701) -> break c in CNF: c b^{1, 701}_2 ∨ -b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ -p_701 ∨ break c in DIMACS: 3263 -3264 3265 -701 1162 0 c 2-1 --> 1 c (-b^{1, 701}_2 ∧ b^{1, 701}_1 ∧ -b^{1, 701}_0 ∧ -p_701) -> (-b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ b^{1, 702}_0) c in CNF: c b^{1, 701}_2 ∨ -b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ p_701 ∨ -b^{1, 702}_2 c b^{1, 701}_2 ∨ -b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ p_701 ∨ -b^{1, 702}_1 c b^{1, 701}_2 ∨ -b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ p_701 ∨ b^{1, 702}_0 c in DIMACS: 3263 -3264 3265 701 -3266 0 3263 -3264 3265 701 -3267 0 3263 -3264 3265 701 3268 0 c 1-1 --> 0 c (-b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ b^{1, 701}_0 ∧ -p_701) -> (-b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ -b^{1, 702}_0) c in CNF: c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ p_701 ∨ -b^{1, 702}_2 c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ p_701 ∨ -b^{1, 702}_1 c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ p_701 ∨ -b^{1, 702}_0 c in DIMACS: 3263 3264 -3265 701 -3266 0 3263 3264 -3265 701 -3267 0 3263 3264 -3265 701 -3268 0 c 0-1 --> -1 c (-b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ -b^{1, 701}_0 ∧ -p_701) -> ( b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ b^{1, 702}_0) c in CNF: c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ p_701 ∨ b^{1, 702}_2 c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ p_701 ∨ -b^{1, 702}_1 c b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ p_701 ∨ b^{1, 702}_0 c in DIMACS: 3263 3264 3265 701 3266 0 3263 3264 3265 701 -3267 0 3263 3264 3265 701 3268 0 c -1-1 --> -2 c ( b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ b^{1, 701}_0 ∧ -p_701) -> ( b^{1, 702}_2 ∧ b^{1, 702}_1 ∧ -b^{1, 702}_0) c in CNF: c -b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ p_701 ∨ b^{1, 702}_2 c -b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ p_701 ∨ b^{1, 702}_1 c -b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ p_701 ∨ -b^{1, 702}_0 c in DIMACS: -3263 3264 -3265 701 3266 0 -3263 3264 -3265 701 3267 0 -3263 3264 -3265 701 -3268 0 c -2-1 --> break c ( b^{1, 701}_2 ∧ b^{1, 701}_1 ∧ -b^{1, 701}_0 ∧ -p_701) -> break c in CNF: c -b^{1, 701}_2 ∨ -b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ p_701 ∨ break c in DIMACS: -3263 -3264 3265 701 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 701}_2 ∧ -b^{1, 701}_1 ∧ -b^{1, 701}_0 ∧ true) c in CNF: c -b^{1, 701}_2 ∨ b^{1, 701}_1 ∨ b^{1, 701}_0 ∨ false c in DIMACS: -3263 3264 3265 0 c 3 does not represent an automaton state. c -(-b^{1, 701}_2 ∧ b^{1, 701}_1 ∧ b^{1, 701}_0 ∧ true) c in CNF: c b^{1, 701}_2 ∨ -b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ false c in DIMACS: 3263 -3264 -3265 0 c -3 does not represent an automaton state. c -( b^{1, 701}_2 ∧ b^{1, 701}_1 ∧ b^{1, 701}_0 ∧ true) c in CNF: c -b^{1, 701}_2 ∨ -b^{1, 701}_1 ∨ -b^{1, 701}_0 ∨ false c in DIMACS: -3263 -3264 -3265 0 c i = 702 c -2+1 --> -1 c ( b^{1, 702}_2 ∧ b^{1, 702}_1 ∧ -b^{1, 702}_0 ∧ p_702) -> ( b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ b^{1, 703}_0) c in CNF: c -b^{1, 702}_2 ∨ -b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ -p_702 ∨ b^{1, 703}_2 c -b^{1, 702}_2 ∨ -b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ -p_702 ∨ -b^{1, 703}_1 c -b^{1, 702}_2 ∨ -b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ -p_702 ∨ b^{1, 703}_0 c in DIMACS: -3266 -3267 3268 -702 3269 0 -3266 -3267 3268 -702 -3270 0 -3266 -3267 3268 -702 3271 0 c -1+1 --> 0 c ( b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ b^{1, 702}_0 ∧ p_702) -> (-b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ -b^{1, 703}_0) c in CNF: c -b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ -p_702 ∨ -b^{1, 703}_2 c -b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ -p_702 ∨ -b^{1, 703}_1 c -b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ -p_702 ∨ -b^{1, 703}_0 c in DIMACS: -3266 3267 -3268 -702 -3269 0 -3266 3267 -3268 -702 -3270 0 -3266 3267 -3268 -702 -3271 0 c 0+1 --> 1 c (-b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ -b^{1, 702}_0 ∧ p_702) -> (-b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ b^{1, 703}_0) c in CNF: c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ -p_702 ∨ -b^{1, 703}_2 c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ -p_702 ∨ -b^{1, 703}_1 c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ -p_702 ∨ b^{1, 703}_0 c in DIMACS: 3266 3267 3268 -702 -3269 0 3266 3267 3268 -702 -3270 0 3266 3267 3268 -702 3271 0 c 1+1 --> 2 c (-b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ b^{1, 702}_0 ∧ p_702) -> (-b^{1, 703}_2 ∧ b^{1, 703}_1 ∧ -b^{1, 703}_0) c in CNF: c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ -p_702 ∨ -b^{1, 703}_2 c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ -p_702 ∨ b^{1, 703}_1 c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ -p_702 ∨ -b^{1, 703}_0 c in DIMACS: 3266 3267 -3268 -702 -3269 0 3266 3267 -3268 -702 3270 0 3266 3267 -3268 -702 -3271 0 c 2+1 --> break c (-b^{1, 702}_2 ∧ b^{1, 702}_1 ∧ -b^{1, 702}_0 ∧ p_702) -> break c in CNF: c b^{1, 702}_2 ∨ -b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ -p_702 ∨ break c in DIMACS: 3266 -3267 3268 -702 1162 0 c 2-1 --> 1 c (-b^{1, 702}_2 ∧ b^{1, 702}_1 ∧ -b^{1, 702}_0 ∧ -p_702) -> (-b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ b^{1, 703}_0) c in CNF: c b^{1, 702}_2 ∨ -b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ p_702 ∨ -b^{1, 703}_2 c b^{1, 702}_2 ∨ -b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ p_702 ∨ -b^{1, 703}_1 c b^{1, 702}_2 ∨ -b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ p_702 ∨ b^{1, 703}_0 c in DIMACS: 3266 -3267 3268 702 -3269 0 3266 -3267 3268 702 -3270 0 3266 -3267 3268 702 3271 0 c 1-1 --> 0 c (-b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ b^{1, 702}_0 ∧ -p_702) -> (-b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ -b^{1, 703}_0) c in CNF: c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ p_702 ∨ -b^{1, 703}_2 c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ p_702 ∨ -b^{1, 703}_1 c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ p_702 ∨ -b^{1, 703}_0 c in DIMACS: 3266 3267 -3268 702 -3269 0 3266 3267 -3268 702 -3270 0 3266 3267 -3268 702 -3271 0 c 0-1 --> -1 c (-b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ -b^{1, 702}_0 ∧ -p_702) -> ( b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ b^{1, 703}_0) c in CNF: c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ p_702 ∨ b^{1, 703}_2 c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ p_702 ∨ -b^{1, 703}_1 c b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ p_702 ∨ b^{1, 703}_0 c in DIMACS: 3266 3267 3268 702 3269 0 3266 3267 3268 702 -3270 0 3266 3267 3268 702 3271 0 c -1-1 --> -2 c ( b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ b^{1, 702}_0 ∧ -p_702) -> ( b^{1, 703}_2 ∧ b^{1, 703}_1 ∧ -b^{1, 703}_0) c in CNF: c -b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ p_702 ∨ b^{1, 703}_2 c -b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ p_702 ∨ b^{1, 703}_1 c -b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ p_702 ∨ -b^{1, 703}_0 c in DIMACS: -3266 3267 -3268 702 3269 0 -3266 3267 -3268 702 3270 0 -3266 3267 -3268 702 -3271 0 c -2-1 --> break c ( b^{1, 702}_2 ∧ b^{1, 702}_1 ∧ -b^{1, 702}_0 ∧ -p_702) -> break c in CNF: c -b^{1, 702}_2 ∨ -b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ p_702 ∨ break c in DIMACS: -3266 -3267 3268 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 702}_2 ∧ -b^{1, 702}_1 ∧ -b^{1, 702}_0 ∧ true) c in CNF: c -b^{1, 702}_2 ∨ b^{1, 702}_1 ∨ b^{1, 702}_0 ∨ false c in DIMACS: -3266 3267 3268 0 c 3 does not represent an automaton state. c -(-b^{1, 702}_2 ∧ b^{1, 702}_1 ∧ b^{1, 702}_0 ∧ true) c in CNF: c b^{1, 702}_2 ∨ -b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ false c in DIMACS: 3266 -3267 -3268 0 c -3 does not represent an automaton state. c -( b^{1, 702}_2 ∧ b^{1, 702}_1 ∧ b^{1, 702}_0 ∧ true) c in CNF: c -b^{1, 702}_2 ∨ -b^{1, 702}_1 ∨ -b^{1, 702}_0 ∨ false c in DIMACS: -3266 -3267 -3268 0 c i = 703 c -2+1 --> -1 c ( b^{1, 703}_2 ∧ b^{1, 703}_1 ∧ -b^{1, 703}_0 ∧ p_703) -> ( b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ b^{1, 704}_0) c in CNF: c -b^{1, 703}_2 ∨ -b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ -p_703 ∨ b^{1, 704}_2 c -b^{1, 703}_2 ∨ -b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ -p_703 ∨ -b^{1, 704}_1 c -b^{1, 703}_2 ∨ -b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ -p_703 ∨ b^{1, 704}_0 c in DIMACS: -3269 -3270 3271 -703 3272 0 -3269 -3270 3271 -703 -3273 0 -3269 -3270 3271 -703 3274 0 c -1+1 --> 0 c ( b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ b^{1, 703}_0 ∧ p_703) -> (-b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ -b^{1, 704}_0) c in CNF: c -b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ -p_703 ∨ -b^{1, 704}_2 c -b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ -p_703 ∨ -b^{1, 704}_1 c -b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ -p_703 ∨ -b^{1, 704}_0 c in DIMACS: -3269 3270 -3271 -703 -3272 0 -3269 3270 -3271 -703 -3273 0 -3269 3270 -3271 -703 -3274 0 c 0+1 --> 1 c (-b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ -b^{1, 703}_0 ∧ p_703) -> (-b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ b^{1, 704}_0) c in CNF: c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ -p_703 ∨ -b^{1, 704}_2 c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ -p_703 ∨ -b^{1, 704}_1 c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ -p_703 ∨ b^{1, 704}_0 c in DIMACS: 3269 3270 3271 -703 -3272 0 3269 3270 3271 -703 -3273 0 3269 3270 3271 -703 3274 0 c 1+1 --> 2 c (-b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ b^{1, 703}_0 ∧ p_703) -> (-b^{1, 704}_2 ∧ b^{1, 704}_1 ∧ -b^{1, 704}_0) c in CNF: c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ -p_703 ∨ -b^{1, 704}_2 c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ -p_703 ∨ b^{1, 704}_1 c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ -p_703 ∨ -b^{1, 704}_0 c in DIMACS: 3269 3270 -3271 -703 -3272 0 3269 3270 -3271 -703 3273 0 3269 3270 -3271 -703 -3274 0 c 2+1 --> break c (-b^{1, 703}_2 ∧ b^{1, 703}_1 ∧ -b^{1, 703}_0 ∧ p_703) -> break c in CNF: c b^{1, 703}_2 ∨ -b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ -p_703 ∨ break c in DIMACS: 3269 -3270 3271 -703 1162 0 c 2-1 --> 1 c (-b^{1, 703}_2 ∧ b^{1, 703}_1 ∧ -b^{1, 703}_0 ∧ -p_703) -> (-b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ b^{1, 704}_0) c in CNF: c b^{1, 703}_2 ∨ -b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ p_703 ∨ -b^{1, 704}_2 c b^{1, 703}_2 ∨ -b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ p_703 ∨ -b^{1, 704}_1 c b^{1, 703}_2 ∨ -b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ p_703 ∨ b^{1, 704}_0 c in DIMACS: 3269 -3270 3271 703 -3272 0 3269 -3270 3271 703 -3273 0 3269 -3270 3271 703 3274 0 c 1-1 --> 0 c (-b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ b^{1, 703}_0 ∧ -p_703) -> (-b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ -b^{1, 704}_0) c in CNF: c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ p_703 ∨ -b^{1, 704}_2 c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ p_703 ∨ -b^{1, 704}_1 c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ p_703 ∨ -b^{1, 704}_0 c in DIMACS: 3269 3270 -3271 703 -3272 0 3269 3270 -3271 703 -3273 0 3269 3270 -3271 703 -3274 0 c 0-1 --> -1 c (-b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ -b^{1, 703}_0 ∧ -p_703) -> ( b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ b^{1, 704}_0) c in CNF: c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ p_703 ∨ b^{1, 704}_2 c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ p_703 ∨ -b^{1, 704}_1 c b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ p_703 ∨ b^{1, 704}_0 c in DIMACS: 3269 3270 3271 703 3272 0 3269 3270 3271 703 -3273 0 3269 3270 3271 703 3274 0 c -1-1 --> -2 c ( b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ b^{1, 703}_0 ∧ -p_703) -> ( b^{1, 704}_2 ∧ b^{1, 704}_1 ∧ -b^{1, 704}_0) c in CNF: c -b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ p_703 ∨ b^{1, 704}_2 c -b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ p_703 ∨ b^{1, 704}_1 c -b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ p_703 ∨ -b^{1, 704}_0 c in DIMACS: -3269 3270 -3271 703 3272 0 -3269 3270 -3271 703 3273 0 -3269 3270 -3271 703 -3274 0 c -2-1 --> break c ( b^{1, 703}_2 ∧ b^{1, 703}_1 ∧ -b^{1, 703}_0 ∧ -p_703) -> break c in CNF: c -b^{1, 703}_2 ∨ -b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ p_703 ∨ break c in DIMACS: -3269 -3270 3271 703 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 703}_2 ∧ -b^{1, 703}_1 ∧ -b^{1, 703}_0 ∧ true) c in CNF: c -b^{1, 703}_2 ∨ b^{1, 703}_1 ∨ b^{1, 703}_0 ∨ false c in DIMACS: -3269 3270 3271 0 c 3 does not represent an automaton state. c -(-b^{1, 703}_2 ∧ b^{1, 703}_1 ∧ b^{1, 703}_0 ∧ true) c in CNF: c b^{1, 703}_2 ∨ -b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ false c in DIMACS: 3269 -3270 -3271 0 c -3 does not represent an automaton state. c -( b^{1, 703}_2 ∧ b^{1, 703}_1 ∧ b^{1, 703}_0 ∧ true) c in CNF: c -b^{1, 703}_2 ∨ -b^{1, 703}_1 ∨ -b^{1, 703}_0 ∨ false c in DIMACS: -3269 -3270 -3271 0 c i = 704 c -2+1 --> -1 c ( b^{1, 704}_2 ∧ b^{1, 704}_1 ∧ -b^{1, 704}_0 ∧ p_704) -> ( b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ b^{1, 705}_0) c in CNF: c -b^{1, 704}_2 ∨ -b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ -p_704 ∨ b^{1, 705}_2 c -b^{1, 704}_2 ∨ -b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ -p_704 ∨ -b^{1, 705}_1 c -b^{1, 704}_2 ∨ -b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ -p_704 ∨ b^{1, 705}_0 c in DIMACS: -3272 -3273 3274 -704 3275 0 -3272 -3273 3274 -704 -3276 0 -3272 -3273 3274 -704 3277 0 c -1+1 --> 0 c ( b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ b^{1, 704}_0 ∧ p_704) -> (-b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ -b^{1, 705}_0) c in CNF: c -b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ -p_704 ∨ -b^{1, 705}_2 c -b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ -p_704 ∨ -b^{1, 705}_1 c -b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ -p_704 ∨ -b^{1, 705}_0 c in DIMACS: -3272 3273 -3274 -704 -3275 0 -3272 3273 -3274 -704 -3276 0 -3272 3273 -3274 -704 -3277 0 c 0+1 --> 1 c (-b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ -b^{1, 704}_0 ∧ p_704) -> (-b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ b^{1, 705}_0) c in CNF: c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ -p_704 ∨ -b^{1, 705}_2 c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ -p_704 ∨ -b^{1, 705}_1 c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ -p_704 ∨ b^{1, 705}_0 c in DIMACS: 3272 3273 3274 -704 -3275 0 3272 3273 3274 -704 -3276 0 3272 3273 3274 -704 3277 0 c 1+1 --> 2 c (-b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ b^{1, 704}_0 ∧ p_704) -> (-b^{1, 705}_2 ∧ b^{1, 705}_1 ∧ -b^{1, 705}_0) c in CNF: c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ -p_704 ∨ -b^{1, 705}_2 c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ -p_704 ∨ b^{1, 705}_1 c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ -p_704 ∨ -b^{1, 705}_0 c in DIMACS: 3272 3273 -3274 -704 -3275 0 3272 3273 -3274 -704 3276 0 3272 3273 -3274 -704 -3277 0 c 2+1 --> break c (-b^{1, 704}_2 ∧ b^{1, 704}_1 ∧ -b^{1, 704}_0 ∧ p_704) -> break c in CNF: c b^{1, 704}_2 ∨ -b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ -p_704 ∨ break c in DIMACS: 3272 -3273 3274 -704 1162 0 c 2-1 --> 1 c (-b^{1, 704}_2 ∧ b^{1, 704}_1 ∧ -b^{1, 704}_0 ∧ -p_704) -> (-b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ b^{1, 705}_0) c in CNF: c b^{1, 704}_2 ∨ -b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ p_704 ∨ -b^{1, 705}_2 c b^{1, 704}_2 ∨ -b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ p_704 ∨ -b^{1, 705}_1 c b^{1, 704}_2 ∨ -b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ p_704 ∨ b^{1, 705}_0 c in DIMACS: 3272 -3273 3274 704 -3275 0 3272 -3273 3274 704 -3276 0 3272 -3273 3274 704 3277 0 c 1-1 --> 0 c (-b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ b^{1, 704}_0 ∧ -p_704) -> (-b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ -b^{1, 705}_0) c in CNF: c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ p_704 ∨ -b^{1, 705}_2 c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ p_704 ∨ -b^{1, 705}_1 c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ p_704 ∨ -b^{1, 705}_0 c in DIMACS: 3272 3273 -3274 704 -3275 0 3272 3273 -3274 704 -3276 0 3272 3273 -3274 704 -3277 0 c 0-1 --> -1 c (-b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ -b^{1, 704}_0 ∧ -p_704) -> ( b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ b^{1, 705}_0) c in CNF: c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ p_704 ∨ b^{1, 705}_2 c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ p_704 ∨ -b^{1, 705}_1 c b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ p_704 ∨ b^{1, 705}_0 c in DIMACS: 3272 3273 3274 704 3275 0 3272 3273 3274 704 -3276 0 3272 3273 3274 704 3277 0 c -1-1 --> -2 c ( b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ b^{1, 704}_0 ∧ -p_704) -> ( b^{1, 705}_2 ∧ b^{1, 705}_1 ∧ -b^{1, 705}_0) c in CNF: c -b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ p_704 ∨ b^{1, 705}_2 c -b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ p_704 ∨ b^{1, 705}_1 c -b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ p_704 ∨ -b^{1, 705}_0 c in DIMACS: -3272 3273 -3274 704 3275 0 -3272 3273 -3274 704 3276 0 -3272 3273 -3274 704 -3277 0 c -2-1 --> break c ( b^{1, 704}_2 ∧ b^{1, 704}_1 ∧ -b^{1, 704}_0 ∧ -p_704) -> break c in CNF: c -b^{1, 704}_2 ∨ -b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ p_704 ∨ break c in DIMACS: -3272 -3273 3274 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 704}_2 ∧ -b^{1, 704}_1 ∧ -b^{1, 704}_0 ∧ true) c in CNF: c -b^{1, 704}_2 ∨ b^{1, 704}_1 ∨ b^{1, 704}_0 ∨ false c in DIMACS: -3272 3273 3274 0 c 3 does not represent an automaton state. c -(-b^{1, 704}_2 ∧ b^{1, 704}_1 ∧ b^{1, 704}_0 ∧ true) c in CNF: c b^{1, 704}_2 ∨ -b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ false c in DIMACS: 3272 -3273 -3274 0 c -3 does not represent an automaton state. c -( b^{1, 704}_2 ∧ b^{1, 704}_1 ∧ b^{1, 704}_0 ∧ true) c in CNF: c -b^{1, 704}_2 ∨ -b^{1, 704}_1 ∨ -b^{1, 704}_0 ∨ false c in DIMACS: -3272 -3273 -3274 0 c i = 705 c -2+1 --> -1 c ( b^{1, 705}_2 ∧ b^{1, 705}_1 ∧ -b^{1, 705}_0 ∧ p_705) -> ( b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ b^{1, 706}_0) c in CNF: c -b^{1, 705}_2 ∨ -b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ -p_705 ∨ b^{1, 706}_2 c -b^{1, 705}_2 ∨ -b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ -p_705 ∨ -b^{1, 706}_1 c -b^{1, 705}_2 ∨ -b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ -p_705 ∨ b^{1, 706}_0 c in DIMACS: -3275 -3276 3277 -705 3278 0 -3275 -3276 3277 -705 -3279 0 -3275 -3276 3277 -705 3280 0 c -1+1 --> 0 c ( b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ b^{1, 705}_0 ∧ p_705) -> (-b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ -b^{1, 706}_0) c in CNF: c -b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ -p_705 ∨ -b^{1, 706}_2 c -b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ -p_705 ∨ -b^{1, 706}_1 c -b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ -p_705 ∨ -b^{1, 706}_0 c in DIMACS: -3275 3276 -3277 -705 -3278 0 -3275 3276 -3277 -705 -3279 0 -3275 3276 -3277 -705 -3280 0 c 0+1 --> 1 c (-b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ -b^{1, 705}_0 ∧ p_705) -> (-b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ b^{1, 706}_0) c in CNF: c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ -p_705 ∨ -b^{1, 706}_2 c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ -p_705 ∨ -b^{1, 706}_1 c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ -p_705 ∨ b^{1, 706}_0 c in DIMACS: 3275 3276 3277 -705 -3278 0 3275 3276 3277 -705 -3279 0 3275 3276 3277 -705 3280 0 c 1+1 --> 2 c (-b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ b^{1, 705}_0 ∧ p_705) -> (-b^{1, 706}_2 ∧ b^{1, 706}_1 ∧ -b^{1, 706}_0) c in CNF: c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ -p_705 ∨ -b^{1, 706}_2 c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ -p_705 ∨ b^{1, 706}_1 c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ -p_705 ∨ -b^{1, 706}_0 c in DIMACS: 3275 3276 -3277 -705 -3278 0 3275 3276 -3277 -705 3279 0 3275 3276 -3277 -705 -3280 0 c 2+1 --> break c (-b^{1, 705}_2 ∧ b^{1, 705}_1 ∧ -b^{1, 705}_0 ∧ p_705) -> break c in CNF: c b^{1, 705}_2 ∨ -b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ -p_705 ∨ break c in DIMACS: 3275 -3276 3277 -705 1162 0 c 2-1 --> 1 c (-b^{1, 705}_2 ∧ b^{1, 705}_1 ∧ -b^{1, 705}_0 ∧ -p_705) -> (-b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ b^{1, 706}_0) c in CNF: c b^{1, 705}_2 ∨ -b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ p_705 ∨ -b^{1, 706}_2 c b^{1, 705}_2 ∨ -b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ p_705 ∨ -b^{1, 706}_1 c b^{1, 705}_2 ∨ -b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ p_705 ∨ b^{1, 706}_0 c in DIMACS: 3275 -3276 3277 705 -3278 0 3275 -3276 3277 705 -3279 0 3275 -3276 3277 705 3280 0 c 1-1 --> 0 c (-b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ b^{1, 705}_0 ∧ -p_705) -> (-b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ -b^{1, 706}_0) c in CNF: c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ p_705 ∨ -b^{1, 706}_2 c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ p_705 ∨ -b^{1, 706}_1 c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ p_705 ∨ -b^{1, 706}_0 c in DIMACS: 3275 3276 -3277 705 -3278 0 3275 3276 -3277 705 -3279 0 3275 3276 -3277 705 -3280 0 c 0-1 --> -1 c (-b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ -b^{1, 705}_0 ∧ -p_705) -> ( b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ b^{1, 706}_0) c in CNF: c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ p_705 ∨ b^{1, 706}_2 c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ p_705 ∨ -b^{1, 706}_1 c b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ p_705 ∨ b^{1, 706}_0 c in DIMACS: 3275 3276 3277 705 3278 0 3275 3276 3277 705 -3279 0 3275 3276 3277 705 3280 0 c -1-1 --> -2 c ( b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ b^{1, 705}_0 ∧ -p_705) -> ( b^{1, 706}_2 ∧ b^{1, 706}_1 ∧ -b^{1, 706}_0) c in CNF: c -b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ p_705 ∨ b^{1, 706}_2 c -b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ p_705 ∨ b^{1, 706}_1 c -b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ p_705 ∨ -b^{1, 706}_0 c in DIMACS: -3275 3276 -3277 705 3278 0 -3275 3276 -3277 705 3279 0 -3275 3276 -3277 705 -3280 0 c -2-1 --> break c ( b^{1, 705}_2 ∧ b^{1, 705}_1 ∧ -b^{1, 705}_0 ∧ -p_705) -> break c in CNF: c -b^{1, 705}_2 ∨ -b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ p_705 ∨ break c in DIMACS: -3275 -3276 3277 705 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 705}_2 ∧ -b^{1, 705}_1 ∧ -b^{1, 705}_0 ∧ true) c in CNF: c -b^{1, 705}_2 ∨ b^{1, 705}_1 ∨ b^{1, 705}_0 ∨ false c in DIMACS: -3275 3276 3277 0 c 3 does not represent an automaton state. c -(-b^{1, 705}_2 ∧ b^{1, 705}_1 ∧ b^{1, 705}_0 ∧ true) c in CNF: c b^{1, 705}_2 ∨ -b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ false c in DIMACS: 3275 -3276 -3277 0 c -3 does not represent an automaton state. c -( b^{1, 705}_2 ∧ b^{1, 705}_1 ∧ b^{1, 705}_0 ∧ true) c in CNF: c -b^{1, 705}_2 ∨ -b^{1, 705}_1 ∨ -b^{1, 705}_0 ∨ false c in DIMACS: -3275 -3276 -3277 0 c i = 706 c -2+1 --> -1 c ( b^{1, 706}_2 ∧ b^{1, 706}_1 ∧ -b^{1, 706}_0 ∧ p_706) -> ( b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ b^{1, 707}_0) c in CNF: c -b^{1, 706}_2 ∨ -b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ -p_706 ∨ b^{1, 707}_2 c -b^{1, 706}_2 ∨ -b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ -p_706 ∨ -b^{1, 707}_1 c -b^{1, 706}_2 ∨ -b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ -p_706 ∨ b^{1, 707}_0 c in DIMACS: -3278 -3279 3280 -706 3281 0 -3278 -3279 3280 -706 -3282 0 -3278 -3279 3280 -706 3283 0 c -1+1 --> 0 c ( b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ b^{1, 706}_0 ∧ p_706) -> (-b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ -b^{1, 707}_0) c in CNF: c -b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ -p_706 ∨ -b^{1, 707}_2 c -b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ -p_706 ∨ -b^{1, 707}_1 c -b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ -p_706 ∨ -b^{1, 707}_0 c in DIMACS: -3278 3279 -3280 -706 -3281 0 -3278 3279 -3280 -706 -3282 0 -3278 3279 -3280 -706 -3283 0 c 0+1 --> 1 c (-b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ -b^{1, 706}_0 ∧ p_706) -> (-b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ b^{1, 707}_0) c in CNF: c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ -p_706 ∨ -b^{1, 707}_2 c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ -p_706 ∨ -b^{1, 707}_1 c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ -p_706 ∨ b^{1, 707}_0 c in DIMACS: 3278 3279 3280 -706 -3281 0 3278 3279 3280 -706 -3282 0 3278 3279 3280 -706 3283 0 c 1+1 --> 2 c (-b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ b^{1, 706}_0 ∧ p_706) -> (-b^{1, 707}_2 ∧ b^{1, 707}_1 ∧ -b^{1, 707}_0) c in CNF: c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ -p_706 ∨ -b^{1, 707}_2 c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ -p_706 ∨ b^{1, 707}_1 c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ -p_706 ∨ -b^{1, 707}_0 c in DIMACS: 3278 3279 -3280 -706 -3281 0 3278 3279 -3280 -706 3282 0 3278 3279 -3280 -706 -3283 0 c 2+1 --> break c (-b^{1, 706}_2 ∧ b^{1, 706}_1 ∧ -b^{1, 706}_0 ∧ p_706) -> break c in CNF: c b^{1, 706}_2 ∨ -b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ -p_706 ∨ break c in DIMACS: 3278 -3279 3280 -706 1162 0 c 2-1 --> 1 c (-b^{1, 706}_2 ∧ b^{1, 706}_1 ∧ -b^{1, 706}_0 ∧ -p_706) -> (-b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ b^{1, 707}_0) c in CNF: c b^{1, 706}_2 ∨ -b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ p_706 ∨ -b^{1, 707}_2 c b^{1, 706}_2 ∨ -b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ p_706 ∨ -b^{1, 707}_1 c b^{1, 706}_2 ∨ -b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ p_706 ∨ b^{1, 707}_0 c in DIMACS: 3278 -3279 3280 706 -3281 0 3278 -3279 3280 706 -3282 0 3278 -3279 3280 706 3283 0 c 1-1 --> 0 c (-b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ b^{1, 706}_0 ∧ -p_706) -> (-b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ -b^{1, 707}_0) c in CNF: c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ p_706 ∨ -b^{1, 707}_2 c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ p_706 ∨ -b^{1, 707}_1 c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ p_706 ∨ -b^{1, 707}_0 c in DIMACS: 3278 3279 -3280 706 -3281 0 3278 3279 -3280 706 -3282 0 3278 3279 -3280 706 -3283 0 c 0-1 --> -1 c (-b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ -b^{1, 706}_0 ∧ -p_706) -> ( b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ b^{1, 707}_0) c in CNF: c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ p_706 ∨ b^{1, 707}_2 c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ p_706 ∨ -b^{1, 707}_1 c b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ p_706 ∨ b^{1, 707}_0 c in DIMACS: 3278 3279 3280 706 3281 0 3278 3279 3280 706 -3282 0 3278 3279 3280 706 3283 0 c -1-1 --> -2 c ( b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ b^{1, 706}_0 ∧ -p_706) -> ( b^{1, 707}_2 ∧ b^{1, 707}_1 ∧ -b^{1, 707}_0) c in CNF: c -b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ p_706 ∨ b^{1, 707}_2 c -b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ p_706 ∨ b^{1, 707}_1 c -b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ p_706 ∨ -b^{1, 707}_0 c in DIMACS: -3278 3279 -3280 706 3281 0 -3278 3279 -3280 706 3282 0 -3278 3279 -3280 706 -3283 0 c -2-1 --> break c ( b^{1, 706}_2 ∧ b^{1, 706}_1 ∧ -b^{1, 706}_0 ∧ -p_706) -> break c in CNF: c -b^{1, 706}_2 ∨ -b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ p_706 ∨ break c in DIMACS: -3278 -3279 3280 706 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 706}_2 ∧ -b^{1, 706}_1 ∧ -b^{1, 706}_0 ∧ true) c in CNF: c -b^{1, 706}_2 ∨ b^{1, 706}_1 ∨ b^{1, 706}_0 ∨ false c in DIMACS: -3278 3279 3280 0 c 3 does not represent an automaton state. c -(-b^{1, 706}_2 ∧ b^{1, 706}_1 ∧ b^{1, 706}_0 ∧ true) c in CNF: c b^{1, 706}_2 ∨ -b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ false c in DIMACS: 3278 -3279 -3280 0 c -3 does not represent an automaton state. c -( b^{1, 706}_2 ∧ b^{1, 706}_1 ∧ b^{1, 706}_0 ∧ true) c in CNF: c -b^{1, 706}_2 ∨ -b^{1, 706}_1 ∨ -b^{1, 706}_0 ∨ false c in DIMACS: -3278 -3279 -3280 0 c i = 707 c -2+1 --> -1 c ( b^{1, 707}_2 ∧ b^{1, 707}_1 ∧ -b^{1, 707}_0 ∧ p_707) -> ( b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ b^{1, 708}_0) c in CNF: c -b^{1, 707}_2 ∨ -b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ -p_707 ∨ b^{1, 708}_2 c -b^{1, 707}_2 ∨ -b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ -p_707 ∨ -b^{1, 708}_1 c -b^{1, 707}_2 ∨ -b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ -p_707 ∨ b^{1, 708}_0 c in DIMACS: -3281 -3282 3283 -707 3284 0 -3281 -3282 3283 -707 -3285 0 -3281 -3282 3283 -707 3286 0 c -1+1 --> 0 c ( b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ b^{1, 707}_0 ∧ p_707) -> (-b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ -b^{1, 708}_0) c in CNF: c -b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ -p_707 ∨ -b^{1, 708}_2 c -b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ -p_707 ∨ -b^{1, 708}_1 c -b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ -p_707 ∨ -b^{1, 708}_0 c in DIMACS: -3281 3282 -3283 -707 -3284 0 -3281 3282 -3283 -707 -3285 0 -3281 3282 -3283 -707 -3286 0 c 0+1 --> 1 c (-b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ -b^{1, 707}_0 ∧ p_707) -> (-b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ b^{1, 708}_0) c in CNF: c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ -p_707 ∨ -b^{1, 708}_2 c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ -p_707 ∨ -b^{1, 708}_1 c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ -p_707 ∨ b^{1, 708}_0 c in DIMACS: 3281 3282 3283 -707 -3284 0 3281 3282 3283 -707 -3285 0 3281 3282 3283 -707 3286 0 c 1+1 --> 2 c (-b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ b^{1, 707}_0 ∧ p_707) -> (-b^{1, 708}_2 ∧ b^{1, 708}_1 ∧ -b^{1, 708}_0) c in CNF: c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ -p_707 ∨ -b^{1, 708}_2 c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ -p_707 ∨ b^{1, 708}_1 c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ -p_707 ∨ -b^{1, 708}_0 c in DIMACS: 3281 3282 -3283 -707 -3284 0 3281 3282 -3283 -707 3285 0 3281 3282 -3283 -707 -3286 0 c 2+1 --> break c (-b^{1, 707}_2 ∧ b^{1, 707}_1 ∧ -b^{1, 707}_0 ∧ p_707) -> break c in CNF: c b^{1, 707}_2 ∨ -b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ -p_707 ∨ break c in DIMACS: 3281 -3282 3283 -707 1162 0 c 2-1 --> 1 c (-b^{1, 707}_2 ∧ b^{1, 707}_1 ∧ -b^{1, 707}_0 ∧ -p_707) -> (-b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ b^{1, 708}_0) c in CNF: c b^{1, 707}_2 ∨ -b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ p_707 ∨ -b^{1, 708}_2 c b^{1, 707}_2 ∨ -b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ p_707 ∨ -b^{1, 708}_1 c b^{1, 707}_2 ∨ -b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ p_707 ∨ b^{1, 708}_0 c in DIMACS: 3281 -3282 3283 707 -3284 0 3281 -3282 3283 707 -3285 0 3281 -3282 3283 707 3286 0 c 1-1 --> 0 c (-b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ b^{1, 707}_0 ∧ -p_707) -> (-b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ -b^{1, 708}_0) c in CNF: c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ p_707 ∨ -b^{1, 708}_2 c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ p_707 ∨ -b^{1, 708}_1 c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ p_707 ∨ -b^{1, 708}_0 c in DIMACS: 3281 3282 -3283 707 -3284 0 3281 3282 -3283 707 -3285 0 3281 3282 -3283 707 -3286 0 c 0-1 --> -1 c (-b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ -b^{1, 707}_0 ∧ -p_707) -> ( b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ b^{1, 708}_0) c in CNF: c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ p_707 ∨ b^{1, 708}_2 c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ p_707 ∨ -b^{1, 708}_1 c b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ p_707 ∨ b^{1, 708}_0 c in DIMACS: 3281 3282 3283 707 3284 0 3281 3282 3283 707 -3285 0 3281 3282 3283 707 3286 0 c -1-1 --> -2 c ( b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ b^{1, 707}_0 ∧ -p_707) -> ( b^{1, 708}_2 ∧ b^{1, 708}_1 ∧ -b^{1, 708}_0) c in CNF: c -b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ p_707 ∨ b^{1, 708}_2 c -b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ p_707 ∨ b^{1, 708}_1 c -b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ p_707 ∨ -b^{1, 708}_0 c in DIMACS: -3281 3282 -3283 707 3284 0 -3281 3282 -3283 707 3285 0 -3281 3282 -3283 707 -3286 0 c -2-1 --> break c ( b^{1, 707}_2 ∧ b^{1, 707}_1 ∧ -b^{1, 707}_0 ∧ -p_707) -> break c in CNF: c -b^{1, 707}_2 ∨ -b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ p_707 ∨ break c in DIMACS: -3281 -3282 3283 707 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 707}_2 ∧ -b^{1, 707}_1 ∧ -b^{1, 707}_0 ∧ true) c in CNF: c -b^{1, 707}_2 ∨ b^{1, 707}_1 ∨ b^{1, 707}_0 ∨ false c in DIMACS: -3281 3282 3283 0 c 3 does not represent an automaton state. c -(-b^{1, 707}_2 ∧ b^{1, 707}_1 ∧ b^{1, 707}_0 ∧ true) c in CNF: c b^{1, 707}_2 ∨ -b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ false c in DIMACS: 3281 -3282 -3283 0 c -3 does not represent an automaton state. c -( b^{1, 707}_2 ∧ b^{1, 707}_1 ∧ b^{1, 707}_0 ∧ true) c in CNF: c -b^{1, 707}_2 ∨ -b^{1, 707}_1 ∨ -b^{1, 707}_0 ∨ false c in DIMACS: -3281 -3282 -3283 0 c i = 708 c -2+1 --> -1 c ( b^{1, 708}_2 ∧ b^{1, 708}_1 ∧ -b^{1, 708}_0 ∧ p_708) -> ( b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ b^{1, 709}_0) c in CNF: c -b^{1, 708}_2 ∨ -b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ -p_708 ∨ b^{1, 709}_2 c -b^{1, 708}_2 ∨ -b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ -p_708 ∨ -b^{1, 709}_1 c -b^{1, 708}_2 ∨ -b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ -p_708 ∨ b^{1, 709}_0 c in DIMACS: -3284 -3285 3286 -708 3287 0 -3284 -3285 3286 -708 -3288 0 -3284 -3285 3286 -708 3289 0 c -1+1 --> 0 c ( b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ b^{1, 708}_0 ∧ p_708) -> (-b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ -b^{1, 709}_0) c in CNF: c -b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ -p_708 ∨ -b^{1, 709}_2 c -b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ -p_708 ∨ -b^{1, 709}_1 c -b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ -p_708 ∨ -b^{1, 709}_0 c in DIMACS: -3284 3285 -3286 -708 -3287 0 -3284 3285 -3286 -708 -3288 0 -3284 3285 -3286 -708 -3289 0 c 0+1 --> 1 c (-b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ -b^{1, 708}_0 ∧ p_708) -> (-b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ b^{1, 709}_0) c in CNF: c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ -p_708 ∨ -b^{1, 709}_2 c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ -p_708 ∨ -b^{1, 709}_1 c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ -p_708 ∨ b^{1, 709}_0 c in DIMACS: 3284 3285 3286 -708 -3287 0 3284 3285 3286 -708 -3288 0 3284 3285 3286 -708 3289 0 c 1+1 --> 2 c (-b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ b^{1, 708}_0 ∧ p_708) -> (-b^{1, 709}_2 ∧ b^{1, 709}_1 ∧ -b^{1, 709}_0) c in CNF: c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ -p_708 ∨ -b^{1, 709}_2 c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ -p_708 ∨ b^{1, 709}_1 c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ -p_708 ∨ -b^{1, 709}_0 c in DIMACS: 3284 3285 -3286 -708 -3287 0 3284 3285 -3286 -708 3288 0 3284 3285 -3286 -708 -3289 0 c 2+1 --> break c (-b^{1, 708}_2 ∧ b^{1, 708}_1 ∧ -b^{1, 708}_0 ∧ p_708) -> break c in CNF: c b^{1, 708}_2 ∨ -b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ -p_708 ∨ break c in DIMACS: 3284 -3285 3286 -708 1162 0 c 2-1 --> 1 c (-b^{1, 708}_2 ∧ b^{1, 708}_1 ∧ -b^{1, 708}_0 ∧ -p_708) -> (-b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ b^{1, 709}_0) c in CNF: c b^{1, 708}_2 ∨ -b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ p_708 ∨ -b^{1, 709}_2 c b^{1, 708}_2 ∨ -b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ p_708 ∨ -b^{1, 709}_1 c b^{1, 708}_2 ∨ -b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ p_708 ∨ b^{1, 709}_0 c in DIMACS: 3284 -3285 3286 708 -3287 0 3284 -3285 3286 708 -3288 0 3284 -3285 3286 708 3289 0 c 1-1 --> 0 c (-b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ b^{1, 708}_0 ∧ -p_708) -> (-b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ -b^{1, 709}_0) c in CNF: c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ p_708 ∨ -b^{1, 709}_2 c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ p_708 ∨ -b^{1, 709}_1 c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ p_708 ∨ -b^{1, 709}_0 c in DIMACS: 3284 3285 -3286 708 -3287 0 3284 3285 -3286 708 -3288 0 3284 3285 -3286 708 -3289 0 c 0-1 --> -1 c (-b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ -b^{1, 708}_0 ∧ -p_708) -> ( b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ b^{1, 709}_0) c in CNF: c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ p_708 ∨ b^{1, 709}_2 c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ p_708 ∨ -b^{1, 709}_1 c b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ p_708 ∨ b^{1, 709}_0 c in DIMACS: 3284 3285 3286 708 3287 0 3284 3285 3286 708 -3288 0 3284 3285 3286 708 3289 0 c -1-1 --> -2 c ( b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ b^{1, 708}_0 ∧ -p_708) -> ( b^{1, 709}_2 ∧ b^{1, 709}_1 ∧ -b^{1, 709}_0) c in CNF: c -b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ p_708 ∨ b^{1, 709}_2 c -b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ p_708 ∨ b^{1, 709}_1 c -b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ p_708 ∨ -b^{1, 709}_0 c in DIMACS: -3284 3285 -3286 708 3287 0 -3284 3285 -3286 708 3288 0 -3284 3285 -3286 708 -3289 0 c -2-1 --> break c ( b^{1, 708}_2 ∧ b^{1, 708}_1 ∧ -b^{1, 708}_0 ∧ -p_708) -> break c in CNF: c -b^{1, 708}_2 ∨ -b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ p_708 ∨ break c in DIMACS: -3284 -3285 3286 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 708}_2 ∧ -b^{1, 708}_1 ∧ -b^{1, 708}_0 ∧ true) c in CNF: c -b^{1, 708}_2 ∨ b^{1, 708}_1 ∨ b^{1, 708}_0 ∨ false c in DIMACS: -3284 3285 3286 0 c 3 does not represent an automaton state. c -(-b^{1, 708}_2 ∧ b^{1, 708}_1 ∧ b^{1, 708}_0 ∧ true) c in CNF: c b^{1, 708}_2 ∨ -b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ false c in DIMACS: 3284 -3285 -3286 0 c -3 does not represent an automaton state. c -( b^{1, 708}_2 ∧ b^{1, 708}_1 ∧ b^{1, 708}_0 ∧ true) c in CNF: c -b^{1, 708}_2 ∨ -b^{1, 708}_1 ∨ -b^{1, 708}_0 ∨ false c in DIMACS: -3284 -3285 -3286 0 c i = 709 c -2+1 --> -1 c ( b^{1, 709}_2 ∧ b^{1, 709}_1 ∧ -b^{1, 709}_0 ∧ p_709) -> ( b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ b^{1, 710}_0) c in CNF: c -b^{1, 709}_2 ∨ -b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ -p_709 ∨ b^{1, 710}_2 c -b^{1, 709}_2 ∨ -b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ -p_709 ∨ -b^{1, 710}_1 c -b^{1, 709}_2 ∨ -b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ -p_709 ∨ b^{1, 710}_0 c in DIMACS: -3287 -3288 3289 -709 3290 0 -3287 -3288 3289 -709 -3291 0 -3287 -3288 3289 -709 3292 0 c -1+1 --> 0 c ( b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ b^{1, 709}_0 ∧ p_709) -> (-b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ -b^{1, 710}_0) c in CNF: c -b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ -p_709 ∨ -b^{1, 710}_2 c -b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ -p_709 ∨ -b^{1, 710}_1 c -b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ -p_709 ∨ -b^{1, 710}_0 c in DIMACS: -3287 3288 -3289 -709 -3290 0 -3287 3288 -3289 -709 -3291 0 -3287 3288 -3289 -709 -3292 0 c 0+1 --> 1 c (-b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ -b^{1, 709}_0 ∧ p_709) -> (-b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ b^{1, 710}_0) c in CNF: c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ -p_709 ∨ -b^{1, 710}_2 c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ -p_709 ∨ -b^{1, 710}_1 c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ -p_709 ∨ b^{1, 710}_0 c in DIMACS: 3287 3288 3289 -709 -3290 0 3287 3288 3289 -709 -3291 0 3287 3288 3289 -709 3292 0 c 1+1 --> 2 c (-b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ b^{1, 709}_0 ∧ p_709) -> (-b^{1, 710}_2 ∧ b^{1, 710}_1 ∧ -b^{1, 710}_0) c in CNF: c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ -p_709 ∨ -b^{1, 710}_2 c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ -p_709 ∨ b^{1, 710}_1 c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ -p_709 ∨ -b^{1, 710}_0 c in DIMACS: 3287 3288 -3289 -709 -3290 0 3287 3288 -3289 -709 3291 0 3287 3288 -3289 -709 -3292 0 c 2+1 --> break c (-b^{1, 709}_2 ∧ b^{1, 709}_1 ∧ -b^{1, 709}_0 ∧ p_709) -> break c in CNF: c b^{1, 709}_2 ∨ -b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ -p_709 ∨ break c in DIMACS: 3287 -3288 3289 -709 1162 0 c 2-1 --> 1 c (-b^{1, 709}_2 ∧ b^{1, 709}_1 ∧ -b^{1, 709}_0 ∧ -p_709) -> (-b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ b^{1, 710}_0) c in CNF: c b^{1, 709}_2 ∨ -b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ p_709 ∨ -b^{1, 710}_2 c b^{1, 709}_2 ∨ -b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ p_709 ∨ -b^{1, 710}_1 c b^{1, 709}_2 ∨ -b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ p_709 ∨ b^{1, 710}_0 c in DIMACS: 3287 -3288 3289 709 -3290 0 3287 -3288 3289 709 -3291 0 3287 -3288 3289 709 3292 0 c 1-1 --> 0 c (-b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ b^{1, 709}_0 ∧ -p_709) -> (-b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ -b^{1, 710}_0) c in CNF: c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ p_709 ∨ -b^{1, 710}_2 c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ p_709 ∨ -b^{1, 710}_1 c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ p_709 ∨ -b^{1, 710}_0 c in DIMACS: 3287 3288 -3289 709 -3290 0 3287 3288 -3289 709 -3291 0 3287 3288 -3289 709 -3292 0 c 0-1 --> -1 c (-b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ -b^{1, 709}_0 ∧ -p_709) -> ( b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ b^{1, 710}_0) c in CNF: c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ p_709 ∨ b^{1, 710}_2 c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ p_709 ∨ -b^{1, 710}_1 c b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ p_709 ∨ b^{1, 710}_0 c in DIMACS: 3287 3288 3289 709 3290 0 3287 3288 3289 709 -3291 0 3287 3288 3289 709 3292 0 c -1-1 --> -2 c ( b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ b^{1, 709}_0 ∧ -p_709) -> ( b^{1, 710}_2 ∧ b^{1, 710}_1 ∧ -b^{1, 710}_0) c in CNF: c -b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ p_709 ∨ b^{1, 710}_2 c -b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ p_709 ∨ b^{1, 710}_1 c -b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ p_709 ∨ -b^{1, 710}_0 c in DIMACS: -3287 3288 -3289 709 3290 0 -3287 3288 -3289 709 3291 0 -3287 3288 -3289 709 -3292 0 c -2-1 --> break c ( b^{1, 709}_2 ∧ b^{1, 709}_1 ∧ -b^{1, 709}_0 ∧ -p_709) -> break c in CNF: c -b^{1, 709}_2 ∨ -b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ p_709 ∨ break c in DIMACS: -3287 -3288 3289 709 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 709}_2 ∧ -b^{1, 709}_1 ∧ -b^{1, 709}_0 ∧ true) c in CNF: c -b^{1, 709}_2 ∨ b^{1, 709}_1 ∨ b^{1, 709}_0 ∨ false c in DIMACS: -3287 3288 3289 0 c 3 does not represent an automaton state. c -(-b^{1, 709}_2 ∧ b^{1, 709}_1 ∧ b^{1, 709}_0 ∧ true) c in CNF: c b^{1, 709}_2 ∨ -b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ false c in DIMACS: 3287 -3288 -3289 0 c -3 does not represent an automaton state. c -( b^{1, 709}_2 ∧ b^{1, 709}_1 ∧ b^{1, 709}_0 ∧ true) c in CNF: c -b^{1, 709}_2 ∨ -b^{1, 709}_1 ∨ -b^{1, 709}_0 ∨ false c in DIMACS: -3287 -3288 -3289 0 c i = 710 c -2+1 --> -1 c ( b^{1, 710}_2 ∧ b^{1, 710}_1 ∧ -b^{1, 710}_0 ∧ p_710) -> ( b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ b^{1, 711}_0) c in CNF: c -b^{1, 710}_2 ∨ -b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ -p_710 ∨ b^{1, 711}_2 c -b^{1, 710}_2 ∨ -b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ -p_710 ∨ -b^{1, 711}_1 c -b^{1, 710}_2 ∨ -b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ -p_710 ∨ b^{1, 711}_0 c in DIMACS: -3290 -3291 3292 -710 3293 0 -3290 -3291 3292 -710 -3294 0 -3290 -3291 3292 -710 3295 0 c -1+1 --> 0 c ( b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ b^{1, 710}_0 ∧ p_710) -> (-b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ -b^{1, 711}_0) c in CNF: c -b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ -p_710 ∨ -b^{1, 711}_2 c -b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ -p_710 ∨ -b^{1, 711}_1 c -b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ -p_710 ∨ -b^{1, 711}_0 c in DIMACS: -3290 3291 -3292 -710 -3293 0 -3290 3291 -3292 -710 -3294 0 -3290 3291 -3292 -710 -3295 0 c 0+1 --> 1 c (-b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ -b^{1, 710}_0 ∧ p_710) -> (-b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ b^{1, 711}_0) c in CNF: c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ -p_710 ∨ -b^{1, 711}_2 c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ -p_710 ∨ -b^{1, 711}_1 c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ -p_710 ∨ b^{1, 711}_0 c in DIMACS: 3290 3291 3292 -710 -3293 0 3290 3291 3292 -710 -3294 0 3290 3291 3292 -710 3295 0 c 1+1 --> 2 c (-b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ b^{1, 710}_0 ∧ p_710) -> (-b^{1, 711}_2 ∧ b^{1, 711}_1 ∧ -b^{1, 711}_0) c in CNF: c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ -p_710 ∨ -b^{1, 711}_2 c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ -p_710 ∨ b^{1, 711}_1 c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ -p_710 ∨ -b^{1, 711}_0 c in DIMACS: 3290 3291 -3292 -710 -3293 0 3290 3291 -3292 -710 3294 0 3290 3291 -3292 -710 -3295 0 c 2+1 --> break c (-b^{1, 710}_2 ∧ b^{1, 710}_1 ∧ -b^{1, 710}_0 ∧ p_710) -> break c in CNF: c b^{1, 710}_2 ∨ -b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ -p_710 ∨ break c in DIMACS: 3290 -3291 3292 -710 1162 0 c 2-1 --> 1 c (-b^{1, 710}_2 ∧ b^{1, 710}_1 ∧ -b^{1, 710}_0 ∧ -p_710) -> (-b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ b^{1, 711}_0) c in CNF: c b^{1, 710}_2 ∨ -b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ p_710 ∨ -b^{1, 711}_2 c b^{1, 710}_2 ∨ -b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ p_710 ∨ -b^{1, 711}_1 c b^{1, 710}_2 ∨ -b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ p_710 ∨ b^{1, 711}_0 c in DIMACS: 3290 -3291 3292 710 -3293 0 3290 -3291 3292 710 -3294 0 3290 -3291 3292 710 3295 0 c 1-1 --> 0 c (-b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ b^{1, 710}_0 ∧ -p_710) -> (-b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ -b^{1, 711}_0) c in CNF: c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ p_710 ∨ -b^{1, 711}_2 c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ p_710 ∨ -b^{1, 711}_1 c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ p_710 ∨ -b^{1, 711}_0 c in DIMACS: 3290 3291 -3292 710 -3293 0 3290 3291 -3292 710 -3294 0 3290 3291 -3292 710 -3295 0 c 0-1 --> -1 c (-b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ -b^{1, 710}_0 ∧ -p_710) -> ( b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ b^{1, 711}_0) c in CNF: c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ p_710 ∨ b^{1, 711}_2 c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ p_710 ∨ -b^{1, 711}_1 c b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ p_710 ∨ b^{1, 711}_0 c in DIMACS: 3290 3291 3292 710 3293 0 3290 3291 3292 710 -3294 0 3290 3291 3292 710 3295 0 c -1-1 --> -2 c ( b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ b^{1, 710}_0 ∧ -p_710) -> ( b^{1, 711}_2 ∧ b^{1, 711}_1 ∧ -b^{1, 711}_0) c in CNF: c -b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ p_710 ∨ b^{1, 711}_2 c -b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ p_710 ∨ b^{1, 711}_1 c -b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ p_710 ∨ -b^{1, 711}_0 c in DIMACS: -3290 3291 -3292 710 3293 0 -3290 3291 -3292 710 3294 0 -3290 3291 -3292 710 -3295 0 c -2-1 --> break c ( b^{1, 710}_2 ∧ b^{1, 710}_1 ∧ -b^{1, 710}_0 ∧ -p_710) -> break c in CNF: c -b^{1, 710}_2 ∨ -b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ p_710 ∨ break c in DIMACS: -3290 -3291 3292 710 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 710}_2 ∧ -b^{1, 710}_1 ∧ -b^{1, 710}_0 ∧ true) c in CNF: c -b^{1, 710}_2 ∨ b^{1, 710}_1 ∨ b^{1, 710}_0 ∨ false c in DIMACS: -3290 3291 3292 0 c 3 does not represent an automaton state. c -(-b^{1, 710}_2 ∧ b^{1, 710}_1 ∧ b^{1, 710}_0 ∧ true) c in CNF: c b^{1, 710}_2 ∨ -b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ false c in DIMACS: 3290 -3291 -3292 0 c -3 does not represent an automaton state. c -( b^{1, 710}_2 ∧ b^{1, 710}_1 ∧ b^{1, 710}_0 ∧ true) c in CNF: c -b^{1, 710}_2 ∨ -b^{1, 710}_1 ∨ -b^{1, 710}_0 ∨ false c in DIMACS: -3290 -3291 -3292 0 c i = 711 c -2+1 --> -1 c ( b^{1, 711}_2 ∧ b^{1, 711}_1 ∧ -b^{1, 711}_0 ∧ p_711) -> ( b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ b^{1, 712}_0) c in CNF: c -b^{1, 711}_2 ∨ -b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ -p_711 ∨ b^{1, 712}_2 c -b^{1, 711}_2 ∨ -b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ -p_711 ∨ -b^{1, 712}_1 c -b^{1, 711}_2 ∨ -b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ -p_711 ∨ b^{1, 712}_0 c in DIMACS: -3293 -3294 3295 -711 3296 0 -3293 -3294 3295 -711 -3297 0 -3293 -3294 3295 -711 3298 0 c -1+1 --> 0 c ( b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ b^{1, 711}_0 ∧ p_711) -> (-b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ -b^{1, 712}_0) c in CNF: c -b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ -p_711 ∨ -b^{1, 712}_2 c -b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ -p_711 ∨ -b^{1, 712}_1 c -b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ -p_711 ∨ -b^{1, 712}_0 c in DIMACS: -3293 3294 -3295 -711 -3296 0 -3293 3294 -3295 -711 -3297 0 -3293 3294 -3295 -711 -3298 0 c 0+1 --> 1 c (-b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ -b^{1, 711}_0 ∧ p_711) -> (-b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ b^{1, 712}_0) c in CNF: c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ -p_711 ∨ -b^{1, 712}_2 c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ -p_711 ∨ -b^{1, 712}_1 c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ -p_711 ∨ b^{1, 712}_0 c in DIMACS: 3293 3294 3295 -711 -3296 0 3293 3294 3295 -711 -3297 0 3293 3294 3295 -711 3298 0 c 1+1 --> 2 c (-b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ b^{1, 711}_0 ∧ p_711) -> (-b^{1, 712}_2 ∧ b^{1, 712}_1 ∧ -b^{1, 712}_0) c in CNF: c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ -p_711 ∨ -b^{1, 712}_2 c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ -p_711 ∨ b^{1, 712}_1 c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ -p_711 ∨ -b^{1, 712}_0 c in DIMACS: 3293 3294 -3295 -711 -3296 0 3293 3294 -3295 -711 3297 0 3293 3294 -3295 -711 -3298 0 c 2+1 --> break c (-b^{1, 711}_2 ∧ b^{1, 711}_1 ∧ -b^{1, 711}_0 ∧ p_711) -> break c in CNF: c b^{1, 711}_2 ∨ -b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ -p_711 ∨ break c in DIMACS: 3293 -3294 3295 -711 1162 0 c 2-1 --> 1 c (-b^{1, 711}_2 ∧ b^{1, 711}_1 ∧ -b^{1, 711}_0 ∧ -p_711) -> (-b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ b^{1, 712}_0) c in CNF: c b^{1, 711}_2 ∨ -b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ p_711 ∨ -b^{1, 712}_2 c b^{1, 711}_2 ∨ -b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ p_711 ∨ -b^{1, 712}_1 c b^{1, 711}_2 ∨ -b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ p_711 ∨ b^{1, 712}_0 c in DIMACS: 3293 -3294 3295 711 -3296 0 3293 -3294 3295 711 -3297 0 3293 -3294 3295 711 3298 0 c 1-1 --> 0 c (-b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ b^{1, 711}_0 ∧ -p_711) -> (-b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ -b^{1, 712}_0) c in CNF: c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ p_711 ∨ -b^{1, 712}_2 c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ p_711 ∨ -b^{1, 712}_1 c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ p_711 ∨ -b^{1, 712}_0 c in DIMACS: 3293 3294 -3295 711 -3296 0 3293 3294 -3295 711 -3297 0 3293 3294 -3295 711 -3298 0 c 0-1 --> -1 c (-b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ -b^{1, 711}_0 ∧ -p_711) -> ( b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ b^{1, 712}_0) c in CNF: c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ p_711 ∨ b^{1, 712}_2 c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ p_711 ∨ -b^{1, 712}_1 c b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ p_711 ∨ b^{1, 712}_0 c in DIMACS: 3293 3294 3295 711 3296 0 3293 3294 3295 711 -3297 0 3293 3294 3295 711 3298 0 c -1-1 --> -2 c ( b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ b^{1, 711}_0 ∧ -p_711) -> ( b^{1, 712}_2 ∧ b^{1, 712}_1 ∧ -b^{1, 712}_0) c in CNF: c -b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ p_711 ∨ b^{1, 712}_2 c -b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ p_711 ∨ b^{1, 712}_1 c -b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ p_711 ∨ -b^{1, 712}_0 c in DIMACS: -3293 3294 -3295 711 3296 0 -3293 3294 -3295 711 3297 0 -3293 3294 -3295 711 -3298 0 c -2-1 --> break c ( b^{1, 711}_2 ∧ b^{1, 711}_1 ∧ -b^{1, 711}_0 ∧ -p_711) -> break c in CNF: c -b^{1, 711}_2 ∨ -b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ p_711 ∨ break c in DIMACS: -3293 -3294 3295 711 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 711}_2 ∧ -b^{1, 711}_1 ∧ -b^{1, 711}_0 ∧ true) c in CNF: c -b^{1, 711}_2 ∨ b^{1, 711}_1 ∨ b^{1, 711}_0 ∨ false c in DIMACS: -3293 3294 3295 0 c 3 does not represent an automaton state. c -(-b^{1, 711}_2 ∧ b^{1, 711}_1 ∧ b^{1, 711}_0 ∧ true) c in CNF: c b^{1, 711}_2 ∨ -b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ false c in DIMACS: 3293 -3294 -3295 0 c -3 does not represent an automaton state. c -( b^{1, 711}_2 ∧ b^{1, 711}_1 ∧ b^{1, 711}_0 ∧ true) c in CNF: c -b^{1, 711}_2 ∨ -b^{1, 711}_1 ∨ -b^{1, 711}_0 ∨ false c in DIMACS: -3293 -3294 -3295 0 c i = 712 c -2+1 --> -1 c ( b^{1, 712}_2 ∧ b^{1, 712}_1 ∧ -b^{1, 712}_0 ∧ p_712) -> ( b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ b^{1, 713}_0) c in CNF: c -b^{1, 712}_2 ∨ -b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ -p_712 ∨ b^{1, 713}_2 c -b^{1, 712}_2 ∨ -b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ -p_712 ∨ -b^{1, 713}_1 c -b^{1, 712}_2 ∨ -b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ -p_712 ∨ b^{1, 713}_0 c in DIMACS: -3296 -3297 3298 -712 3299 0 -3296 -3297 3298 -712 -3300 0 -3296 -3297 3298 -712 3301 0 c -1+1 --> 0 c ( b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ b^{1, 712}_0 ∧ p_712) -> (-b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ -b^{1, 713}_0) c in CNF: c -b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ -p_712 ∨ -b^{1, 713}_2 c -b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ -p_712 ∨ -b^{1, 713}_1 c -b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ -p_712 ∨ -b^{1, 713}_0 c in DIMACS: -3296 3297 -3298 -712 -3299 0 -3296 3297 -3298 -712 -3300 0 -3296 3297 -3298 -712 -3301 0 c 0+1 --> 1 c (-b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ -b^{1, 712}_0 ∧ p_712) -> (-b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ b^{1, 713}_0) c in CNF: c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ -p_712 ∨ -b^{1, 713}_2 c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ -p_712 ∨ -b^{1, 713}_1 c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ -p_712 ∨ b^{1, 713}_0 c in DIMACS: 3296 3297 3298 -712 -3299 0 3296 3297 3298 -712 -3300 0 3296 3297 3298 -712 3301 0 c 1+1 --> 2 c (-b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ b^{1, 712}_0 ∧ p_712) -> (-b^{1, 713}_2 ∧ b^{1, 713}_1 ∧ -b^{1, 713}_0) c in CNF: c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ -p_712 ∨ -b^{1, 713}_2 c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ -p_712 ∨ b^{1, 713}_1 c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ -p_712 ∨ -b^{1, 713}_0 c in DIMACS: 3296 3297 -3298 -712 -3299 0 3296 3297 -3298 -712 3300 0 3296 3297 -3298 -712 -3301 0 c 2+1 --> break c (-b^{1, 712}_2 ∧ b^{1, 712}_1 ∧ -b^{1, 712}_0 ∧ p_712) -> break c in CNF: c b^{1, 712}_2 ∨ -b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ -p_712 ∨ break c in DIMACS: 3296 -3297 3298 -712 1162 0 c 2-1 --> 1 c (-b^{1, 712}_2 ∧ b^{1, 712}_1 ∧ -b^{1, 712}_0 ∧ -p_712) -> (-b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ b^{1, 713}_0) c in CNF: c b^{1, 712}_2 ∨ -b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ p_712 ∨ -b^{1, 713}_2 c b^{1, 712}_2 ∨ -b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ p_712 ∨ -b^{1, 713}_1 c b^{1, 712}_2 ∨ -b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ p_712 ∨ b^{1, 713}_0 c in DIMACS: 3296 -3297 3298 712 -3299 0 3296 -3297 3298 712 -3300 0 3296 -3297 3298 712 3301 0 c 1-1 --> 0 c (-b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ b^{1, 712}_0 ∧ -p_712) -> (-b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ -b^{1, 713}_0) c in CNF: c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ p_712 ∨ -b^{1, 713}_2 c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ p_712 ∨ -b^{1, 713}_1 c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ p_712 ∨ -b^{1, 713}_0 c in DIMACS: 3296 3297 -3298 712 -3299 0 3296 3297 -3298 712 -3300 0 3296 3297 -3298 712 -3301 0 c 0-1 --> -1 c (-b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ -b^{1, 712}_0 ∧ -p_712) -> ( b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ b^{1, 713}_0) c in CNF: c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ p_712 ∨ b^{1, 713}_2 c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ p_712 ∨ -b^{1, 713}_1 c b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ p_712 ∨ b^{1, 713}_0 c in DIMACS: 3296 3297 3298 712 3299 0 3296 3297 3298 712 -3300 0 3296 3297 3298 712 3301 0 c -1-1 --> -2 c ( b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ b^{1, 712}_0 ∧ -p_712) -> ( b^{1, 713}_2 ∧ b^{1, 713}_1 ∧ -b^{1, 713}_0) c in CNF: c -b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ p_712 ∨ b^{1, 713}_2 c -b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ p_712 ∨ b^{1, 713}_1 c -b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ p_712 ∨ -b^{1, 713}_0 c in DIMACS: -3296 3297 -3298 712 3299 0 -3296 3297 -3298 712 3300 0 -3296 3297 -3298 712 -3301 0 c -2-1 --> break c ( b^{1, 712}_2 ∧ b^{1, 712}_1 ∧ -b^{1, 712}_0 ∧ -p_712) -> break c in CNF: c -b^{1, 712}_2 ∨ -b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ p_712 ∨ break c in DIMACS: -3296 -3297 3298 712 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 712}_2 ∧ -b^{1, 712}_1 ∧ -b^{1, 712}_0 ∧ true) c in CNF: c -b^{1, 712}_2 ∨ b^{1, 712}_1 ∨ b^{1, 712}_0 ∨ false c in DIMACS: -3296 3297 3298 0 c 3 does not represent an automaton state. c -(-b^{1, 712}_2 ∧ b^{1, 712}_1 ∧ b^{1, 712}_0 ∧ true) c in CNF: c b^{1, 712}_2 ∨ -b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ false c in DIMACS: 3296 -3297 -3298 0 c -3 does not represent an automaton state. c -( b^{1, 712}_2 ∧ b^{1, 712}_1 ∧ b^{1, 712}_0 ∧ true) c in CNF: c -b^{1, 712}_2 ∨ -b^{1, 712}_1 ∨ -b^{1, 712}_0 ∨ false c in DIMACS: -3296 -3297 -3298 0 c i = 713 c -2+1 --> -1 c ( b^{1, 713}_2 ∧ b^{1, 713}_1 ∧ -b^{1, 713}_0 ∧ p_713) -> ( b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ b^{1, 714}_0) c in CNF: c -b^{1, 713}_2 ∨ -b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ -p_713 ∨ b^{1, 714}_2 c -b^{1, 713}_2 ∨ -b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ -p_713 ∨ -b^{1, 714}_1 c -b^{1, 713}_2 ∨ -b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ -p_713 ∨ b^{1, 714}_0 c in DIMACS: -3299 -3300 3301 -713 3302 0 -3299 -3300 3301 -713 -3303 0 -3299 -3300 3301 -713 3304 0 c -1+1 --> 0 c ( b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ b^{1, 713}_0 ∧ p_713) -> (-b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ -b^{1, 714}_0) c in CNF: c -b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ -p_713 ∨ -b^{1, 714}_2 c -b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ -p_713 ∨ -b^{1, 714}_1 c -b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ -p_713 ∨ -b^{1, 714}_0 c in DIMACS: -3299 3300 -3301 -713 -3302 0 -3299 3300 -3301 -713 -3303 0 -3299 3300 -3301 -713 -3304 0 c 0+1 --> 1 c (-b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ -b^{1, 713}_0 ∧ p_713) -> (-b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ b^{1, 714}_0) c in CNF: c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ -p_713 ∨ -b^{1, 714}_2 c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ -p_713 ∨ -b^{1, 714}_1 c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ -p_713 ∨ b^{1, 714}_0 c in DIMACS: 3299 3300 3301 -713 -3302 0 3299 3300 3301 -713 -3303 0 3299 3300 3301 -713 3304 0 c 1+1 --> 2 c (-b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ b^{1, 713}_0 ∧ p_713) -> (-b^{1, 714}_2 ∧ b^{1, 714}_1 ∧ -b^{1, 714}_0) c in CNF: c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ -p_713 ∨ -b^{1, 714}_2 c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ -p_713 ∨ b^{1, 714}_1 c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ -p_713 ∨ -b^{1, 714}_0 c in DIMACS: 3299 3300 -3301 -713 -3302 0 3299 3300 -3301 -713 3303 0 3299 3300 -3301 -713 -3304 0 c 2+1 --> break c (-b^{1, 713}_2 ∧ b^{1, 713}_1 ∧ -b^{1, 713}_0 ∧ p_713) -> break c in CNF: c b^{1, 713}_2 ∨ -b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ -p_713 ∨ break c in DIMACS: 3299 -3300 3301 -713 1162 0 c 2-1 --> 1 c (-b^{1, 713}_2 ∧ b^{1, 713}_1 ∧ -b^{1, 713}_0 ∧ -p_713) -> (-b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ b^{1, 714}_0) c in CNF: c b^{1, 713}_2 ∨ -b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ p_713 ∨ -b^{1, 714}_2 c b^{1, 713}_2 ∨ -b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ p_713 ∨ -b^{1, 714}_1 c b^{1, 713}_2 ∨ -b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ p_713 ∨ b^{1, 714}_0 c in DIMACS: 3299 -3300 3301 713 -3302 0 3299 -3300 3301 713 -3303 0 3299 -3300 3301 713 3304 0 c 1-1 --> 0 c (-b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ b^{1, 713}_0 ∧ -p_713) -> (-b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ -b^{1, 714}_0) c in CNF: c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ p_713 ∨ -b^{1, 714}_2 c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ p_713 ∨ -b^{1, 714}_1 c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ p_713 ∨ -b^{1, 714}_0 c in DIMACS: 3299 3300 -3301 713 -3302 0 3299 3300 -3301 713 -3303 0 3299 3300 -3301 713 -3304 0 c 0-1 --> -1 c (-b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ -b^{1, 713}_0 ∧ -p_713) -> ( b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ b^{1, 714}_0) c in CNF: c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ p_713 ∨ b^{1, 714}_2 c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ p_713 ∨ -b^{1, 714}_1 c b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ p_713 ∨ b^{1, 714}_0 c in DIMACS: 3299 3300 3301 713 3302 0 3299 3300 3301 713 -3303 0 3299 3300 3301 713 3304 0 c -1-1 --> -2 c ( b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ b^{1, 713}_0 ∧ -p_713) -> ( b^{1, 714}_2 ∧ b^{1, 714}_1 ∧ -b^{1, 714}_0) c in CNF: c -b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ p_713 ∨ b^{1, 714}_2 c -b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ p_713 ∨ b^{1, 714}_1 c -b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ p_713 ∨ -b^{1, 714}_0 c in DIMACS: -3299 3300 -3301 713 3302 0 -3299 3300 -3301 713 3303 0 -3299 3300 -3301 713 -3304 0 c -2-1 --> break c ( b^{1, 713}_2 ∧ b^{1, 713}_1 ∧ -b^{1, 713}_0 ∧ -p_713) -> break c in CNF: c -b^{1, 713}_2 ∨ -b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ p_713 ∨ break c in DIMACS: -3299 -3300 3301 713 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 713}_2 ∧ -b^{1, 713}_1 ∧ -b^{1, 713}_0 ∧ true) c in CNF: c -b^{1, 713}_2 ∨ b^{1, 713}_1 ∨ b^{1, 713}_0 ∨ false c in DIMACS: -3299 3300 3301 0 c 3 does not represent an automaton state. c -(-b^{1, 713}_2 ∧ b^{1, 713}_1 ∧ b^{1, 713}_0 ∧ true) c in CNF: c b^{1, 713}_2 ∨ -b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ false c in DIMACS: 3299 -3300 -3301 0 c -3 does not represent an automaton state. c -( b^{1, 713}_2 ∧ b^{1, 713}_1 ∧ b^{1, 713}_0 ∧ true) c in CNF: c -b^{1, 713}_2 ∨ -b^{1, 713}_1 ∨ -b^{1, 713}_0 ∨ false c in DIMACS: -3299 -3300 -3301 0 c i = 714 c -2+1 --> -1 c ( b^{1, 714}_2 ∧ b^{1, 714}_1 ∧ -b^{1, 714}_0 ∧ p_714) -> ( b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ b^{1, 715}_0) c in CNF: c -b^{1, 714}_2 ∨ -b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ -p_714 ∨ b^{1, 715}_2 c -b^{1, 714}_2 ∨ -b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ -p_714 ∨ -b^{1, 715}_1 c -b^{1, 714}_2 ∨ -b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ -p_714 ∨ b^{1, 715}_0 c in DIMACS: -3302 -3303 3304 -714 3305 0 -3302 -3303 3304 -714 -3306 0 -3302 -3303 3304 -714 3307 0 c -1+1 --> 0 c ( b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ b^{1, 714}_0 ∧ p_714) -> (-b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ -b^{1, 715}_0) c in CNF: c -b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ -p_714 ∨ -b^{1, 715}_2 c -b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ -p_714 ∨ -b^{1, 715}_1 c -b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ -p_714 ∨ -b^{1, 715}_0 c in DIMACS: -3302 3303 -3304 -714 -3305 0 -3302 3303 -3304 -714 -3306 0 -3302 3303 -3304 -714 -3307 0 c 0+1 --> 1 c (-b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ -b^{1, 714}_0 ∧ p_714) -> (-b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ b^{1, 715}_0) c in CNF: c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ -p_714 ∨ -b^{1, 715}_2 c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ -p_714 ∨ -b^{1, 715}_1 c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ -p_714 ∨ b^{1, 715}_0 c in DIMACS: 3302 3303 3304 -714 -3305 0 3302 3303 3304 -714 -3306 0 3302 3303 3304 -714 3307 0 c 1+1 --> 2 c (-b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ b^{1, 714}_0 ∧ p_714) -> (-b^{1, 715}_2 ∧ b^{1, 715}_1 ∧ -b^{1, 715}_0) c in CNF: c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ -p_714 ∨ -b^{1, 715}_2 c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ -p_714 ∨ b^{1, 715}_1 c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ -p_714 ∨ -b^{1, 715}_0 c in DIMACS: 3302 3303 -3304 -714 -3305 0 3302 3303 -3304 -714 3306 0 3302 3303 -3304 -714 -3307 0 c 2+1 --> break c (-b^{1, 714}_2 ∧ b^{1, 714}_1 ∧ -b^{1, 714}_0 ∧ p_714) -> break c in CNF: c b^{1, 714}_2 ∨ -b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ -p_714 ∨ break c in DIMACS: 3302 -3303 3304 -714 1162 0 c 2-1 --> 1 c (-b^{1, 714}_2 ∧ b^{1, 714}_1 ∧ -b^{1, 714}_0 ∧ -p_714) -> (-b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ b^{1, 715}_0) c in CNF: c b^{1, 714}_2 ∨ -b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ p_714 ∨ -b^{1, 715}_2 c b^{1, 714}_2 ∨ -b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ p_714 ∨ -b^{1, 715}_1 c b^{1, 714}_2 ∨ -b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ p_714 ∨ b^{1, 715}_0 c in DIMACS: 3302 -3303 3304 714 -3305 0 3302 -3303 3304 714 -3306 0 3302 -3303 3304 714 3307 0 c 1-1 --> 0 c (-b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ b^{1, 714}_0 ∧ -p_714) -> (-b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ -b^{1, 715}_0) c in CNF: c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ p_714 ∨ -b^{1, 715}_2 c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ p_714 ∨ -b^{1, 715}_1 c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ p_714 ∨ -b^{1, 715}_0 c in DIMACS: 3302 3303 -3304 714 -3305 0 3302 3303 -3304 714 -3306 0 3302 3303 -3304 714 -3307 0 c 0-1 --> -1 c (-b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ -b^{1, 714}_0 ∧ -p_714) -> ( b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ b^{1, 715}_0) c in CNF: c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ p_714 ∨ b^{1, 715}_2 c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ p_714 ∨ -b^{1, 715}_1 c b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ p_714 ∨ b^{1, 715}_0 c in DIMACS: 3302 3303 3304 714 3305 0 3302 3303 3304 714 -3306 0 3302 3303 3304 714 3307 0 c -1-1 --> -2 c ( b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ b^{1, 714}_0 ∧ -p_714) -> ( b^{1, 715}_2 ∧ b^{1, 715}_1 ∧ -b^{1, 715}_0) c in CNF: c -b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ p_714 ∨ b^{1, 715}_2 c -b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ p_714 ∨ b^{1, 715}_1 c -b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ p_714 ∨ -b^{1, 715}_0 c in DIMACS: -3302 3303 -3304 714 3305 0 -3302 3303 -3304 714 3306 0 -3302 3303 -3304 714 -3307 0 c -2-1 --> break c ( b^{1, 714}_2 ∧ b^{1, 714}_1 ∧ -b^{1, 714}_0 ∧ -p_714) -> break c in CNF: c -b^{1, 714}_2 ∨ -b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ p_714 ∨ break c in DIMACS: -3302 -3303 3304 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 714}_2 ∧ -b^{1, 714}_1 ∧ -b^{1, 714}_0 ∧ true) c in CNF: c -b^{1, 714}_2 ∨ b^{1, 714}_1 ∨ b^{1, 714}_0 ∨ false c in DIMACS: -3302 3303 3304 0 c 3 does not represent an automaton state. c -(-b^{1, 714}_2 ∧ b^{1, 714}_1 ∧ b^{1, 714}_0 ∧ true) c in CNF: c b^{1, 714}_2 ∨ -b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ false c in DIMACS: 3302 -3303 -3304 0 c -3 does not represent an automaton state. c -( b^{1, 714}_2 ∧ b^{1, 714}_1 ∧ b^{1, 714}_0 ∧ true) c in CNF: c -b^{1, 714}_2 ∨ -b^{1, 714}_1 ∨ -b^{1, 714}_0 ∨ false c in DIMACS: -3302 -3303 -3304 0 c i = 715 c -2+1 --> -1 c ( b^{1, 715}_2 ∧ b^{1, 715}_1 ∧ -b^{1, 715}_0 ∧ p_715) -> ( b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ b^{1, 716}_0) c in CNF: c -b^{1, 715}_2 ∨ -b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ -p_715 ∨ b^{1, 716}_2 c -b^{1, 715}_2 ∨ -b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ -p_715 ∨ -b^{1, 716}_1 c -b^{1, 715}_2 ∨ -b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ -p_715 ∨ b^{1, 716}_0 c in DIMACS: -3305 -3306 3307 -715 3308 0 -3305 -3306 3307 -715 -3309 0 -3305 -3306 3307 -715 3310 0 c -1+1 --> 0 c ( b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ b^{1, 715}_0 ∧ p_715) -> (-b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ -b^{1, 716}_0) c in CNF: c -b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ -p_715 ∨ -b^{1, 716}_2 c -b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ -p_715 ∨ -b^{1, 716}_1 c -b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ -p_715 ∨ -b^{1, 716}_0 c in DIMACS: -3305 3306 -3307 -715 -3308 0 -3305 3306 -3307 -715 -3309 0 -3305 3306 -3307 -715 -3310 0 c 0+1 --> 1 c (-b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ -b^{1, 715}_0 ∧ p_715) -> (-b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ b^{1, 716}_0) c in CNF: c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ -p_715 ∨ -b^{1, 716}_2 c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ -p_715 ∨ -b^{1, 716}_1 c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ -p_715 ∨ b^{1, 716}_0 c in DIMACS: 3305 3306 3307 -715 -3308 0 3305 3306 3307 -715 -3309 0 3305 3306 3307 -715 3310 0 c 1+1 --> 2 c (-b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ b^{1, 715}_0 ∧ p_715) -> (-b^{1, 716}_2 ∧ b^{1, 716}_1 ∧ -b^{1, 716}_0) c in CNF: c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ -p_715 ∨ -b^{1, 716}_2 c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ -p_715 ∨ b^{1, 716}_1 c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ -p_715 ∨ -b^{1, 716}_0 c in DIMACS: 3305 3306 -3307 -715 -3308 0 3305 3306 -3307 -715 3309 0 3305 3306 -3307 -715 -3310 0 c 2+1 --> break c (-b^{1, 715}_2 ∧ b^{1, 715}_1 ∧ -b^{1, 715}_0 ∧ p_715) -> break c in CNF: c b^{1, 715}_2 ∨ -b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ -p_715 ∨ break c in DIMACS: 3305 -3306 3307 -715 1162 0 c 2-1 --> 1 c (-b^{1, 715}_2 ∧ b^{1, 715}_1 ∧ -b^{1, 715}_0 ∧ -p_715) -> (-b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ b^{1, 716}_0) c in CNF: c b^{1, 715}_2 ∨ -b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ p_715 ∨ -b^{1, 716}_2 c b^{1, 715}_2 ∨ -b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ p_715 ∨ -b^{1, 716}_1 c b^{1, 715}_2 ∨ -b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ p_715 ∨ b^{1, 716}_0 c in DIMACS: 3305 -3306 3307 715 -3308 0 3305 -3306 3307 715 -3309 0 3305 -3306 3307 715 3310 0 c 1-1 --> 0 c (-b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ b^{1, 715}_0 ∧ -p_715) -> (-b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ -b^{1, 716}_0) c in CNF: c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ p_715 ∨ -b^{1, 716}_2 c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ p_715 ∨ -b^{1, 716}_1 c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ p_715 ∨ -b^{1, 716}_0 c in DIMACS: 3305 3306 -3307 715 -3308 0 3305 3306 -3307 715 -3309 0 3305 3306 -3307 715 -3310 0 c 0-1 --> -1 c (-b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ -b^{1, 715}_0 ∧ -p_715) -> ( b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ b^{1, 716}_0) c in CNF: c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ p_715 ∨ b^{1, 716}_2 c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ p_715 ∨ -b^{1, 716}_1 c b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ p_715 ∨ b^{1, 716}_0 c in DIMACS: 3305 3306 3307 715 3308 0 3305 3306 3307 715 -3309 0 3305 3306 3307 715 3310 0 c -1-1 --> -2 c ( b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ b^{1, 715}_0 ∧ -p_715) -> ( b^{1, 716}_2 ∧ b^{1, 716}_1 ∧ -b^{1, 716}_0) c in CNF: c -b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ p_715 ∨ b^{1, 716}_2 c -b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ p_715 ∨ b^{1, 716}_1 c -b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ p_715 ∨ -b^{1, 716}_0 c in DIMACS: -3305 3306 -3307 715 3308 0 -3305 3306 -3307 715 3309 0 -3305 3306 -3307 715 -3310 0 c -2-1 --> break c ( b^{1, 715}_2 ∧ b^{1, 715}_1 ∧ -b^{1, 715}_0 ∧ -p_715) -> break c in CNF: c -b^{1, 715}_2 ∨ -b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ p_715 ∨ break c in DIMACS: -3305 -3306 3307 715 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 715}_2 ∧ -b^{1, 715}_1 ∧ -b^{1, 715}_0 ∧ true) c in CNF: c -b^{1, 715}_2 ∨ b^{1, 715}_1 ∨ b^{1, 715}_0 ∨ false c in DIMACS: -3305 3306 3307 0 c 3 does not represent an automaton state. c -(-b^{1, 715}_2 ∧ b^{1, 715}_1 ∧ b^{1, 715}_0 ∧ true) c in CNF: c b^{1, 715}_2 ∨ -b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ false c in DIMACS: 3305 -3306 -3307 0 c -3 does not represent an automaton state. c -( b^{1, 715}_2 ∧ b^{1, 715}_1 ∧ b^{1, 715}_0 ∧ true) c in CNF: c -b^{1, 715}_2 ∨ -b^{1, 715}_1 ∨ -b^{1, 715}_0 ∨ false c in DIMACS: -3305 -3306 -3307 0 c i = 716 c -2+1 --> -1 c ( b^{1, 716}_2 ∧ b^{1, 716}_1 ∧ -b^{1, 716}_0 ∧ p_716) -> ( b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ b^{1, 717}_0) c in CNF: c -b^{1, 716}_2 ∨ -b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ -p_716 ∨ b^{1, 717}_2 c -b^{1, 716}_2 ∨ -b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ -p_716 ∨ -b^{1, 717}_1 c -b^{1, 716}_2 ∨ -b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ -p_716 ∨ b^{1, 717}_0 c in DIMACS: -3308 -3309 3310 -716 3311 0 -3308 -3309 3310 -716 -3312 0 -3308 -3309 3310 -716 3313 0 c -1+1 --> 0 c ( b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ b^{1, 716}_0 ∧ p_716) -> (-b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ -b^{1, 717}_0) c in CNF: c -b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ -p_716 ∨ -b^{1, 717}_2 c -b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ -p_716 ∨ -b^{1, 717}_1 c -b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ -p_716 ∨ -b^{1, 717}_0 c in DIMACS: -3308 3309 -3310 -716 -3311 0 -3308 3309 -3310 -716 -3312 0 -3308 3309 -3310 -716 -3313 0 c 0+1 --> 1 c (-b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ -b^{1, 716}_0 ∧ p_716) -> (-b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ b^{1, 717}_0) c in CNF: c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ -p_716 ∨ -b^{1, 717}_2 c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ -p_716 ∨ -b^{1, 717}_1 c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ -p_716 ∨ b^{1, 717}_0 c in DIMACS: 3308 3309 3310 -716 -3311 0 3308 3309 3310 -716 -3312 0 3308 3309 3310 -716 3313 0 c 1+1 --> 2 c (-b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ b^{1, 716}_0 ∧ p_716) -> (-b^{1, 717}_2 ∧ b^{1, 717}_1 ∧ -b^{1, 717}_0) c in CNF: c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ -p_716 ∨ -b^{1, 717}_2 c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ -p_716 ∨ b^{1, 717}_1 c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ -p_716 ∨ -b^{1, 717}_0 c in DIMACS: 3308 3309 -3310 -716 -3311 0 3308 3309 -3310 -716 3312 0 3308 3309 -3310 -716 -3313 0 c 2+1 --> break c (-b^{1, 716}_2 ∧ b^{1, 716}_1 ∧ -b^{1, 716}_0 ∧ p_716) -> break c in CNF: c b^{1, 716}_2 ∨ -b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ -p_716 ∨ break c in DIMACS: 3308 -3309 3310 -716 1162 0 c 2-1 --> 1 c (-b^{1, 716}_2 ∧ b^{1, 716}_1 ∧ -b^{1, 716}_0 ∧ -p_716) -> (-b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ b^{1, 717}_0) c in CNF: c b^{1, 716}_2 ∨ -b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ p_716 ∨ -b^{1, 717}_2 c b^{1, 716}_2 ∨ -b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ p_716 ∨ -b^{1, 717}_1 c b^{1, 716}_2 ∨ -b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ p_716 ∨ b^{1, 717}_0 c in DIMACS: 3308 -3309 3310 716 -3311 0 3308 -3309 3310 716 -3312 0 3308 -3309 3310 716 3313 0 c 1-1 --> 0 c (-b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ b^{1, 716}_0 ∧ -p_716) -> (-b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ -b^{1, 717}_0) c in CNF: c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ p_716 ∨ -b^{1, 717}_2 c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ p_716 ∨ -b^{1, 717}_1 c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ p_716 ∨ -b^{1, 717}_0 c in DIMACS: 3308 3309 -3310 716 -3311 0 3308 3309 -3310 716 -3312 0 3308 3309 -3310 716 -3313 0 c 0-1 --> -1 c (-b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ -b^{1, 716}_0 ∧ -p_716) -> ( b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ b^{1, 717}_0) c in CNF: c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ p_716 ∨ b^{1, 717}_2 c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ p_716 ∨ -b^{1, 717}_1 c b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ p_716 ∨ b^{1, 717}_0 c in DIMACS: 3308 3309 3310 716 3311 0 3308 3309 3310 716 -3312 0 3308 3309 3310 716 3313 0 c -1-1 --> -2 c ( b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ b^{1, 716}_0 ∧ -p_716) -> ( b^{1, 717}_2 ∧ b^{1, 717}_1 ∧ -b^{1, 717}_0) c in CNF: c -b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ p_716 ∨ b^{1, 717}_2 c -b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ p_716 ∨ b^{1, 717}_1 c -b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ p_716 ∨ -b^{1, 717}_0 c in DIMACS: -3308 3309 -3310 716 3311 0 -3308 3309 -3310 716 3312 0 -3308 3309 -3310 716 -3313 0 c -2-1 --> break c ( b^{1, 716}_2 ∧ b^{1, 716}_1 ∧ -b^{1, 716}_0 ∧ -p_716) -> break c in CNF: c -b^{1, 716}_2 ∨ -b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ p_716 ∨ break c in DIMACS: -3308 -3309 3310 716 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 716}_2 ∧ -b^{1, 716}_1 ∧ -b^{1, 716}_0 ∧ true) c in CNF: c -b^{1, 716}_2 ∨ b^{1, 716}_1 ∨ b^{1, 716}_0 ∨ false c in DIMACS: -3308 3309 3310 0 c 3 does not represent an automaton state. c -(-b^{1, 716}_2 ∧ b^{1, 716}_1 ∧ b^{1, 716}_0 ∧ true) c in CNF: c b^{1, 716}_2 ∨ -b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ false c in DIMACS: 3308 -3309 -3310 0 c -3 does not represent an automaton state. c -( b^{1, 716}_2 ∧ b^{1, 716}_1 ∧ b^{1, 716}_0 ∧ true) c in CNF: c -b^{1, 716}_2 ∨ -b^{1, 716}_1 ∨ -b^{1, 716}_0 ∨ false c in DIMACS: -3308 -3309 -3310 0 c i = 717 c -2+1 --> -1 c ( b^{1, 717}_2 ∧ b^{1, 717}_1 ∧ -b^{1, 717}_0 ∧ p_717) -> ( b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ b^{1, 718}_0) c in CNF: c -b^{1, 717}_2 ∨ -b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ -p_717 ∨ b^{1, 718}_2 c -b^{1, 717}_2 ∨ -b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ -p_717 ∨ -b^{1, 718}_1 c -b^{1, 717}_2 ∨ -b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ -p_717 ∨ b^{1, 718}_0 c in DIMACS: -3311 -3312 3313 -717 3314 0 -3311 -3312 3313 -717 -3315 0 -3311 -3312 3313 -717 3316 0 c -1+1 --> 0 c ( b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ b^{1, 717}_0 ∧ p_717) -> (-b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ -b^{1, 718}_0) c in CNF: c -b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ -p_717 ∨ -b^{1, 718}_2 c -b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ -p_717 ∨ -b^{1, 718}_1 c -b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ -p_717 ∨ -b^{1, 718}_0 c in DIMACS: -3311 3312 -3313 -717 -3314 0 -3311 3312 -3313 -717 -3315 0 -3311 3312 -3313 -717 -3316 0 c 0+1 --> 1 c (-b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ -b^{1, 717}_0 ∧ p_717) -> (-b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ b^{1, 718}_0) c in CNF: c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ -p_717 ∨ -b^{1, 718}_2 c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ -p_717 ∨ -b^{1, 718}_1 c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ -p_717 ∨ b^{1, 718}_0 c in DIMACS: 3311 3312 3313 -717 -3314 0 3311 3312 3313 -717 -3315 0 3311 3312 3313 -717 3316 0 c 1+1 --> 2 c (-b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ b^{1, 717}_0 ∧ p_717) -> (-b^{1, 718}_2 ∧ b^{1, 718}_1 ∧ -b^{1, 718}_0) c in CNF: c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ -p_717 ∨ -b^{1, 718}_2 c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ -p_717 ∨ b^{1, 718}_1 c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ -p_717 ∨ -b^{1, 718}_0 c in DIMACS: 3311 3312 -3313 -717 -3314 0 3311 3312 -3313 -717 3315 0 3311 3312 -3313 -717 -3316 0 c 2+1 --> break c (-b^{1, 717}_2 ∧ b^{1, 717}_1 ∧ -b^{1, 717}_0 ∧ p_717) -> break c in CNF: c b^{1, 717}_2 ∨ -b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ -p_717 ∨ break c in DIMACS: 3311 -3312 3313 -717 1162 0 c 2-1 --> 1 c (-b^{1, 717}_2 ∧ b^{1, 717}_1 ∧ -b^{1, 717}_0 ∧ -p_717) -> (-b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ b^{1, 718}_0) c in CNF: c b^{1, 717}_2 ∨ -b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ p_717 ∨ -b^{1, 718}_2 c b^{1, 717}_2 ∨ -b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ p_717 ∨ -b^{1, 718}_1 c b^{1, 717}_2 ∨ -b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ p_717 ∨ b^{1, 718}_0 c in DIMACS: 3311 -3312 3313 717 -3314 0 3311 -3312 3313 717 -3315 0 3311 -3312 3313 717 3316 0 c 1-1 --> 0 c (-b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ b^{1, 717}_0 ∧ -p_717) -> (-b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ -b^{1, 718}_0) c in CNF: c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ p_717 ∨ -b^{1, 718}_2 c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ p_717 ∨ -b^{1, 718}_1 c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ p_717 ∨ -b^{1, 718}_0 c in DIMACS: 3311 3312 -3313 717 -3314 0 3311 3312 -3313 717 -3315 0 3311 3312 -3313 717 -3316 0 c 0-1 --> -1 c (-b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ -b^{1, 717}_0 ∧ -p_717) -> ( b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ b^{1, 718}_0) c in CNF: c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ p_717 ∨ b^{1, 718}_2 c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ p_717 ∨ -b^{1, 718}_1 c b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ p_717 ∨ b^{1, 718}_0 c in DIMACS: 3311 3312 3313 717 3314 0 3311 3312 3313 717 -3315 0 3311 3312 3313 717 3316 0 c -1-1 --> -2 c ( b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ b^{1, 717}_0 ∧ -p_717) -> ( b^{1, 718}_2 ∧ b^{1, 718}_1 ∧ -b^{1, 718}_0) c in CNF: c -b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ p_717 ∨ b^{1, 718}_2 c -b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ p_717 ∨ b^{1, 718}_1 c -b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ p_717 ∨ -b^{1, 718}_0 c in DIMACS: -3311 3312 -3313 717 3314 0 -3311 3312 -3313 717 3315 0 -3311 3312 -3313 717 -3316 0 c -2-1 --> break c ( b^{1, 717}_2 ∧ b^{1, 717}_1 ∧ -b^{1, 717}_0 ∧ -p_717) -> break c in CNF: c -b^{1, 717}_2 ∨ -b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ p_717 ∨ break c in DIMACS: -3311 -3312 3313 717 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 717}_2 ∧ -b^{1, 717}_1 ∧ -b^{1, 717}_0 ∧ true) c in CNF: c -b^{1, 717}_2 ∨ b^{1, 717}_1 ∨ b^{1, 717}_0 ∨ false c in DIMACS: -3311 3312 3313 0 c 3 does not represent an automaton state. c -(-b^{1, 717}_2 ∧ b^{1, 717}_1 ∧ b^{1, 717}_0 ∧ true) c in CNF: c b^{1, 717}_2 ∨ -b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ false c in DIMACS: 3311 -3312 -3313 0 c -3 does not represent an automaton state. c -( b^{1, 717}_2 ∧ b^{1, 717}_1 ∧ b^{1, 717}_0 ∧ true) c in CNF: c -b^{1, 717}_2 ∨ -b^{1, 717}_1 ∨ -b^{1, 717}_0 ∨ false c in DIMACS: -3311 -3312 -3313 0 c i = 718 c -2+1 --> -1 c ( b^{1, 718}_2 ∧ b^{1, 718}_1 ∧ -b^{1, 718}_0 ∧ p_718) -> ( b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ b^{1, 719}_0) c in CNF: c -b^{1, 718}_2 ∨ -b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ -p_718 ∨ b^{1, 719}_2 c -b^{1, 718}_2 ∨ -b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ -p_718 ∨ -b^{1, 719}_1 c -b^{1, 718}_2 ∨ -b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ -p_718 ∨ b^{1, 719}_0 c in DIMACS: -3314 -3315 3316 -718 3317 0 -3314 -3315 3316 -718 -3318 0 -3314 -3315 3316 -718 3319 0 c -1+1 --> 0 c ( b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ b^{1, 718}_0 ∧ p_718) -> (-b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ -b^{1, 719}_0) c in CNF: c -b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ -p_718 ∨ -b^{1, 719}_2 c -b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ -p_718 ∨ -b^{1, 719}_1 c -b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ -p_718 ∨ -b^{1, 719}_0 c in DIMACS: -3314 3315 -3316 -718 -3317 0 -3314 3315 -3316 -718 -3318 0 -3314 3315 -3316 -718 -3319 0 c 0+1 --> 1 c (-b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ -b^{1, 718}_0 ∧ p_718) -> (-b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ b^{1, 719}_0) c in CNF: c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ -p_718 ∨ -b^{1, 719}_2 c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ -p_718 ∨ -b^{1, 719}_1 c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ -p_718 ∨ b^{1, 719}_0 c in DIMACS: 3314 3315 3316 -718 -3317 0 3314 3315 3316 -718 -3318 0 3314 3315 3316 -718 3319 0 c 1+1 --> 2 c (-b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ b^{1, 718}_0 ∧ p_718) -> (-b^{1, 719}_2 ∧ b^{1, 719}_1 ∧ -b^{1, 719}_0) c in CNF: c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ -p_718 ∨ -b^{1, 719}_2 c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ -p_718 ∨ b^{1, 719}_1 c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ -p_718 ∨ -b^{1, 719}_0 c in DIMACS: 3314 3315 -3316 -718 -3317 0 3314 3315 -3316 -718 3318 0 3314 3315 -3316 -718 -3319 0 c 2+1 --> break c (-b^{1, 718}_2 ∧ b^{1, 718}_1 ∧ -b^{1, 718}_0 ∧ p_718) -> break c in CNF: c b^{1, 718}_2 ∨ -b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ -p_718 ∨ break c in DIMACS: 3314 -3315 3316 -718 1162 0 c 2-1 --> 1 c (-b^{1, 718}_2 ∧ b^{1, 718}_1 ∧ -b^{1, 718}_0 ∧ -p_718) -> (-b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ b^{1, 719}_0) c in CNF: c b^{1, 718}_2 ∨ -b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ p_718 ∨ -b^{1, 719}_2 c b^{1, 718}_2 ∨ -b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ p_718 ∨ -b^{1, 719}_1 c b^{1, 718}_2 ∨ -b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ p_718 ∨ b^{1, 719}_0 c in DIMACS: 3314 -3315 3316 718 -3317 0 3314 -3315 3316 718 -3318 0 3314 -3315 3316 718 3319 0 c 1-1 --> 0 c (-b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ b^{1, 718}_0 ∧ -p_718) -> (-b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ -b^{1, 719}_0) c in CNF: c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ p_718 ∨ -b^{1, 719}_2 c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ p_718 ∨ -b^{1, 719}_1 c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ p_718 ∨ -b^{1, 719}_0 c in DIMACS: 3314 3315 -3316 718 -3317 0 3314 3315 -3316 718 -3318 0 3314 3315 -3316 718 -3319 0 c 0-1 --> -1 c (-b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ -b^{1, 718}_0 ∧ -p_718) -> ( b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ b^{1, 719}_0) c in CNF: c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ p_718 ∨ b^{1, 719}_2 c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ p_718 ∨ -b^{1, 719}_1 c b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ p_718 ∨ b^{1, 719}_0 c in DIMACS: 3314 3315 3316 718 3317 0 3314 3315 3316 718 -3318 0 3314 3315 3316 718 3319 0 c -1-1 --> -2 c ( b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ b^{1, 718}_0 ∧ -p_718) -> ( b^{1, 719}_2 ∧ b^{1, 719}_1 ∧ -b^{1, 719}_0) c in CNF: c -b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ p_718 ∨ b^{1, 719}_2 c -b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ p_718 ∨ b^{1, 719}_1 c -b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ p_718 ∨ -b^{1, 719}_0 c in DIMACS: -3314 3315 -3316 718 3317 0 -3314 3315 -3316 718 3318 0 -3314 3315 -3316 718 -3319 0 c -2-1 --> break c ( b^{1, 718}_2 ∧ b^{1, 718}_1 ∧ -b^{1, 718}_0 ∧ -p_718) -> break c in CNF: c -b^{1, 718}_2 ∨ -b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ p_718 ∨ break c in DIMACS: -3314 -3315 3316 718 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 718}_2 ∧ -b^{1, 718}_1 ∧ -b^{1, 718}_0 ∧ true) c in CNF: c -b^{1, 718}_2 ∨ b^{1, 718}_1 ∨ b^{1, 718}_0 ∨ false c in DIMACS: -3314 3315 3316 0 c 3 does not represent an automaton state. c -(-b^{1, 718}_2 ∧ b^{1, 718}_1 ∧ b^{1, 718}_0 ∧ true) c in CNF: c b^{1, 718}_2 ∨ -b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ false c in DIMACS: 3314 -3315 -3316 0 c -3 does not represent an automaton state. c -( b^{1, 718}_2 ∧ b^{1, 718}_1 ∧ b^{1, 718}_0 ∧ true) c in CNF: c -b^{1, 718}_2 ∨ -b^{1, 718}_1 ∨ -b^{1, 718}_0 ∨ false c in DIMACS: -3314 -3315 -3316 0 c i = 719 c -2+1 --> -1 c ( b^{1, 719}_2 ∧ b^{1, 719}_1 ∧ -b^{1, 719}_0 ∧ p_719) -> ( b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ b^{1, 720}_0) c in CNF: c -b^{1, 719}_2 ∨ -b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ -p_719 ∨ b^{1, 720}_2 c -b^{1, 719}_2 ∨ -b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ -p_719 ∨ -b^{1, 720}_1 c -b^{1, 719}_2 ∨ -b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ -p_719 ∨ b^{1, 720}_0 c in DIMACS: -3317 -3318 3319 -719 3320 0 -3317 -3318 3319 -719 -3321 0 -3317 -3318 3319 -719 3322 0 c -1+1 --> 0 c ( b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ b^{1, 719}_0 ∧ p_719) -> (-b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ -b^{1, 720}_0) c in CNF: c -b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ -p_719 ∨ -b^{1, 720}_2 c -b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ -p_719 ∨ -b^{1, 720}_1 c -b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ -p_719 ∨ -b^{1, 720}_0 c in DIMACS: -3317 3318 -3319 -719 -3320 0 -3317 3318 -3319 -719 -3321 0 -3317 3318 -3319 -719 -3322 0 c 0+1 --> 1 c (-b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ -b^{1, 719}_0 ∧ p_719) -> (-b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ b^{1, 720}_0) c in CNF: c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ -p_719 ∨ -b^{1, 720}_2 c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ -p_719 ∨ -b^{1, 720}_1 c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ -p_719 ∨ b^{1, 720}_0 c in DIMACS: 3317 3318 3319 -719 -3320 0 3317 3318 3319 -719 -3321 0 3317 3318 3319 -719 3322 0 c 1+1 --> 2 c (-b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ b^{1, 719}_0 ∧ p_719) -> (-b^{1, 720}_2 ∧ b^{1, 720}_1 ∧ -b^{1, 720}_0) c in CNF: c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ -p_719 ∨ -b^{1, 720}_2 c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ -p_719 ∨ b^{1, 720}_1 c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ -p_719 ∨ -b^{1, 720}_0 c in DIMACS: 3317 3318 -3319 -719 -3320 0 3317 3318 -3319 -719 3321 0 3317 3318 -3319 -719 -3322 0 c 2+1 --> break c (-b^{1, 719}_2 ∧ b^{1, 719}_1 ∧ -b^{1, 719}_0 ∧ p_719) -> break c in CNF: c b^{1, 719}_2 ∨ -b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ -p_719 ∨ break c in DIMACS: 3317 -3318 3319 -719 1162 0 c 2-1 --> 1 c (-b^{1, 719}_2 ∧ b^{1, 719}_1 ∧ -b^{1, 719}_0 ∧ -p_719) -> (-b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ b^{1, 720}_0) c in CNF: c b^{1, 719}_2 ∨ -b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ p_719 ∨ -b^{1, 720}_2 c b^{1, 719}_2 ∨ -b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ p_719 ∨ -b^{1, 720}_1 c b^{1, 719}_2 ∨ -b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ p_719 ∨ b^{1, 720}_0 c in DIMACS: 3317 -3318 3319 719 -3320 0 3317 -3318 3319 719 -3321 0 3317 -3318 3319 719 3322 0 c 1-1 --> 0 c (-b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ b^{1, 719}_0 ∧ -p_719) -> (-b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ -b^{1, 720}_0) c in CNF: c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ p_719 ∨ -b^{1, 720}_2 c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ p_719 ∨ -b^{1, 720}_1 c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ p_719 ∨ -b^{1, 720}_0 c in DIMACS: 3317 3318 -3319 719 -3320 0 3317 3318 -3319 719 -3321 0 3317 3318 -3319 719 -3322 0 c 0-1 --> -1 c (-b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ -b^{1, 719}_0 ∧ -p_719) -> ( b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ b^{1, 720}_0) c in CNF: c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ p_719 ∨ b^{1, 720}_2 c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ p_719 ∨ -b^{1, 720}_1 c b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ p_719 ∨ b^{1, 720}_0 c in DIMACS: 3317 3318 3319 719 3320 0 3317 3318 3319 719 -3321 0 3317 3318 3319 719 3322 0 c -1-1 --> -2 c ( b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ b^{1, 719}_0 ∧ -p_719) -> ( b^{1, 720}_2 ∧ b^{1, 720}_1 ∧ -b^{1, 720}_0) c in CNF: c -b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ p_719 ∨ b^{1, 720}_2 c -b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ p_719 ∨ b^{1, 720}_1 c -b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ p_719 ∨ -b^{1, 720}_0 c in DIMACS: -3317 3318 -3319 719 3320 0 -3317 3318 -3319 719 3321 0 -3317 3318 -3319 719 -3322 0 c -2-1 --> break c ( b^{1, 719}_2 ∧ b^{1, 719}_1 ∧ -b^{1, 719}_0 ∧ -p_719) -> break c in CNF: c -b^{1, 719}_2 ∨ -b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ p_719 ∨ break c in DIMACS: -3317 -3318 3319 719 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 719}_2 ∧ -b^{1, 719}_1 ∧ -b^{1, 719}_0 ∧ true) c in CNF: c -b^{1, 719}_2 ∨ b^{1, 719}_1 ∨ b^{1, 719}_0 ∨ false c in DIMACS: -3317 3318 3319 0 c 3 does not represent an automaton state. c -(-b^{1, 719}_2 ∧ b^{1, 719}_1 ∧ b^{1, 719}_0 ∧ true) c in CNF: c b^{1, 719}_2 ∨ -b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ false c in DIMACS: 3317 -3318 -3319 0 c -3 does not represent an automaton state. c -( b^{1, 719}_2 ∧ b^{1, 719}_1 ∧ b^{1, 719}_0 ∧ true) c in CNF: c -b^{1, 719}_2 ∨ -b^{1, 719}_1 ∨ -b^{1, 719}_0 ∨ false c in DIMACS: -3317 -3318 -3319 0 c i = 720 c -2+1 --> -1 c ( b^{1, 720}_2 ∧ b^{1, 720}_1 ∧ -b^{1, 720}_0 ∧ p_720) -> ( b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ b^{1, 721}_0) c in CNF: c -b^{1, 720}_2 ∨ -b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ -p_720 ∨ b^{1, 721}_2 c -b^{1, 720}_2 ∨ -b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ -p_720 ∨ -b^{1, 721}_1 c -b^{1, 720}_2 ∨ -b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ -p_720 ∨ b^{1, 721}_0 c in DIMACS: -3320 -3321 3322 -720 3323 0 -3320 -3321 3322 -720 -3324 0 -3320 -3321 3322 -720 3325 0 c -1+1 --> 0 c ( b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ b^{1, 720}_0 ∧ p_720) -> (-b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ -b^{1, 721}_0) c in CNF: c -b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ -p_720 ∨ -b^{1, 721}_2 c -b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ -p_720 ∨ -b^{1, 721}_1 c -b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ -p_720 ∨ -b^{1, 721}_0 c in DIMACS: -3320 3321 -3322 -720 -3323 0 -3320 3321 -3322 -720 -3324 0 -3320 3321 -3322 -720 -3325 0 c 0+1 --> 1 c (-b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ -b^{1, 720}_0 ∧ p_720) -> (-b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ b^{1, 721}_0) c in CNF: c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ -p_720 ∨ -b^{1, 721}_2 c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ -p_720 ∨ -b^{1, 721}_1 c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ -p_720 ∨ b^{1, 721}_0 c in DIMACS: 3320 3321 3322 -720 -3323 0 3320 3321 3322 -720 -3324 0 3320 3321 3322 -720 3325 0 c 1+1 --> 2 c (-b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ b^{1, 720}_0 ∧ p_720) -> (-b^{1, 721}_2 ∧ b^{1, 721}_1 ∧ -b^{1, 721}_0) c in CNF: c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ -p_720 ∨ -b^{1, 721}_2 c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ -p_720 ∨ b^{1, 721}_1 c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ -p_720 ∨ -b^{1, 721}_0 c in DIMACS: 3320 3321 -3322 -720 -3323 0 3320 3321 -3322 -720 3324 0 3320 3321 -3322 -720 -3325 0 c 2+1 --> break c (-b^{1, 720}_2 ∧ b^{1, 720}_1 ∧ -b^{1, 720}_0 ∧ p_720) -> break c in CNF: c b^{1, 720}_2 ∨ -b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ -p_720 ∨ break c in DIMACS: 3320 -3321 3322 -720 1162 0 c 2-1 --> 1 c (-b^{1, 720}_2 ∧ b^{1, 720}_1 ∧ -b^{1, 720}_0 ∧ -p_720) -> (-b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ b^{1, 721}_0) c in CNF: c b^{1, 720}_2 ∨ -b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ p_720 ∨ -b^{1, 721}_2 c b^{1, 720}_2 ∨ -b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ p_720 ∨ -b^{1, 721}_1 c b^{1, 720}_2 ∨ -b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ p_720 ∨ b^{1, 721}_0 c in DIMACS: 3320 -3321 3322 720 -3323 0 3320 -3321 3322 720 -3324 0 3320 -3321 3322 720 3325 0 c 1-1 --> 0 c (-b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ b^{1, 720}_0 ∧ -p_720) -> (-b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ -b^{1, 721}_0) c in CNF: c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ p_720 ∨ -b^{1, 721}_2 c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ p_720 ∨ -b^{1, 721}_1 c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ p_720 ∨ -b^{1, 721}_0 c in DIMACS: 3320 3321 -3322 720 -3323 0 3320 3321 -3322 720 -3324 0 3320 3321 -3322 720 -3325 0 c 0-1 --> -1 c (-b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ -b^{1, 720}_0 ∧ -p_720) -> ( b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ b^{1, 721}_0) c in CNF: c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ p_720 ∨ b^{1, 721}_2 c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ p_720 ∨ -b^{1, 721}_1 c b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ p_720 ∨ b^{1, 721}_0 c in DIMACS: 3320 3321 3322 720 3323 0 3320 3321 3322 720 -3324 0 3320 3321 3322 720 3325 0 c -1-1 --> -2 c ( b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ b^{1, 720}_0 ∧ -p_720) -> ( b^{1, 721}_2 ∧ b^{1, 721}_1 ∧ -b^{1, 721}_0) c in CNF: c -b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ p_720 ∨ b^{1, 721}_2 c -b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ p_720 ∨ b^{1, 721}_1 c -b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ p_720 ∨ -b^{1, 721}_0 c in DIMACS: -3320 3321 -3322 720 3323 0 -3320 3321 -3322 720 3324 0 -3320 3321 -3322 720 -3325 0 c -2-1 --> break c ( b^{1, 720}_2 ∧ b^{1, 720}_1 ∧ -b^{1, 720}_0 ∧ -p_720) -> break c in CNF: c -b^{1, 720}_2 ∨ -b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ p_720 ∨ break c in DIMACS: -3320 -3321 3322 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 720}_2 ∧ -b^{1, 720}_1 ∧ -b^{1, 720}_0 ∧ true) c in CNF: c -b^{1, 720}_2 ∨ b^{1, 720}_1 ∨ b^{1, 720}_0 ∨ false c in DIMACS: -3320 3321 3322 0 c 3 does not represent an automaton state. c -(-b^{1, 720}_2 ∧ b^{1, 720}_1 ∧ b^{1, 720}_0 ∧ true) c in CNF: c b^{1, 720}_2 ∨ -b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ false c in DIMACS: 3320 -3321 -3322 0 c -3 does not represent an automaton state. c -( b^{1, 720}_2 ∧ b^{1, 720}_1 ∧ b^{1, 720}_0 ∧ true) c in CNF: c -b^{1, 720}_2 ∨ -b^{1, 720}_1 ∨ -b^{1, 720}_0 ∨ false c in DIMACS: -3320 -3321 -3322 0 c i = 721 c -2+1 --> -1 c ( b^{1, 721}_2 ∧ b^{1, 721}_1 ∧ -b^{1, 721}_0 ∧ p_721) -> ( b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ b^{1, 722}_0) c in CNF: c -b^{1, 721}_2 ∨ -b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ -p_721 ∨ b^{1, 722}_2 c -b^{1, 721}_2 ∨ -b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ -p_721 ∨ -b^{1, 722}_1 c -b^{1, 721}_2 ∨ -b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ -p_721 ∨ b^{1, 722}_0 c in DIMACS: -3323 -3324 3325 -721 3326 0 -3323 -3324 3325 -721 -3327 0 -3323 -3324 3325 -721 3328 0 c -1+1 --> 0 c ( b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ b^{1, 721}_0 ∧ p_721) -> (-b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ -b^{1, 722}_0) c in CNF: c -b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ -p_721 ∨ -b^{1, 722}_2 c -b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ -p_721 ∨ -b^{1, 722}_1 c -b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ -p_721 ∨ -b^{1, 722}_0 c in DIMACS: -3323 3324 -3325 -721 -3326 0 -3323 3324 -3325 -721 -3327 0 -3323 3324 -3325 -721 -3328 0 c 0+1 --> 1 c (-b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ -b^{1, 721}_0 ∧ p_721) -> (-b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ b^{1, 722}_0) c in CNF: c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ -p_721 ∨ -b^{1, 722}_2 c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ -p_721 ∨ -b^{1, 722}_1 c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ -p_721 ∨ b^{1, 722}_0 c in DIMACS: 3323 3324 3325 -721 -3326 0 3323 3324 3325 -721 -3327 0 3323 3324 3325 -721 3328 0 c 1+1 --> 2 c (-b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ b^{1, 721}_0 ∧ p_721) -> (-b^{1, 722}_2 ∧ b^{1, 722}_1 ∧ -b^{1, 722}_0) c in CNF: c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ -p_721 ∨ -b^{1, 722}_2 c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ -p_721 ∨ b^{1, 722}_1 c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ -p_721 ∨ -b^{1, 722}_0 c in DIMACS: 3323 3324 -3325 -721 -3326 0 3323 3324 -3325 -721 3327 0 3323 3324 -3325 -721 -3328 0 c 2+1 --> break c (-b^{1, 721}_2 ∧ b^{1, 721}_1 ∧ -b^{1, 721}_0 ∧ p_721) -> break c in CNF: c b^{1, 721}_2 ∨ -b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ -p_721 ∨ break c in DIMACS: 3323 -3324 3325 -721 1162 0 c 2-1 --> 1 c (-b^{1, 721}_2 ∧ b^{1, 721}_1 ∧ -b^{1, 721}_0 ∧ -p_721) -> (-b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ b^{1, 722}_0) c in CNF: c b^{1, 721}_2 ∨ -b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ p_721 ∨ -b^{1, 722}_2 c b^{1, 721}_2 ∨ -b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ p_721 ∨ -b^{1, 722}_1 c b^{1, 721}_2 ∨ -b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ p_721 ∨ b^{1, 722}_0 c in DIMACS: 3323 -3324 3325 721 -3326 0 3323 -3324 3325 721 -3327 0 3323 -3324 3325 721 3328 0 c 1-1 --> 0 c (-b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ b^{1, 721}_0 ∧ -p_721) -> (-b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ -b^{1, 722}_0) c in CNF: c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ p_721 ∨ -b^{1, 722}_2 c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ p_721 ∨ -b^{1, 722}_1 c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ p_721 ∨ -b^{1, 722}_0 c in DIMACS: 3323 3324 -3325 721 -3326 0 3323 3324 -3325 721 -3327 0 3323 3324 -3325 721 -3328 0 c 0-1 --> -1 c (-b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ -b^{1, 721}_0 ∧ -p_721) -> ( b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ b^{1, 722}_0) c in CNF: c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ p_721 ∨ b^{1, 722}_2 c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ p_721 ∨ -b^{1, 722}_1 c b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ p_721 ∨ b^{1, 722}_0 c in DIMACS: 3323 3324 3325 721 3326 0 3323 3324 3325 721 -3327 0 3323 3324 3325 721 3328 0 c -1-1 --> -2 c ( b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ b^{1, 721}_0 ∧ -p_721) -> ( b^{1, 722}_2 ∧ b^{1, 722}_1 ∧ -b^{1, 722}_0) c in CNF: c -b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ p_721 ∨ b^{1, 722}_2 c -b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ p_721 ∨ b^{1, 722}_1 c -b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ p_721 ∨ -b^{1, 722}_0 c in DIMACS: -3323 3324 -3325 721 3326 0 -3323 3324 -3325 721 3327 0 -3323 3324 -3325 721 -3328 0 c -2-1 --> break c ( b^{1, 721}_2 ∧ b^{1, 721}_1 ∧ -b^{1, 721}_0 ∧ -p_721) -> break c in CNF: c -b^{1, 721}_2 ∨ -b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ p_721 ∨ break c in DIMACS: -3323 -3324 3325 721 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 721}_2 ∧ -b^{1, 721}_1 ∧ -b^{1, 721}_0 ∧ true) c in CNF: c -b^{1, 721}_2 ∨ b^{1, 721}_1 ∨ b^{1, 721}_0 ∨ false c in DIMACS: -3323 3324 3325 0 c 3 does not represent an automaton state. c -(-b^{1, 721}_2 ∧ b^{1, 721}_1 ∧ b^{1, 721}_0 ∧ true) c in CNF: c b^{1, 721}_2 ∨ -b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ false c in DIMACS: 3323 -3324 -3325 0 c -3 does not represent an automaton state. c -( b^{1, 721}_2 ∧ b^{1, 721}_1 ∧ b^{1, 721}_0 ∧ true) c in CNF: c -b^{1, 721}_2 ∨ -b^{1, 721}_1 ∨ -b^{1, 721}_0 ∨ false c in DIMACS: -3323 -3324 -3325 0 c i = 722 c -2+1 --> -1 c ( b^{1, 722}_2 ∧ b^{1, 722}_1 ∧ -b^{1, 722}_0 ∧ p_722) -> ( b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ b^{1, 723}_0) c in CNF: c -b^{1, 722}_2 ∨ -b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ -p_722 ∨ b^{1, 723}_2 c -b^{1, 722}_2 ∨ -b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ -p_722 ∨ -b^{1, 723}_1 c -b^{1, 722}_2 ∨ -b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ -p_722 ∨ b^{1, 723}_0 c in DIMACS: -3326 -3327 3328 -722 3329 0 -3326 -3327 3328 -722 -3330 0 -3326 -3327 3328 -722 3331 0 c -1+1 --> 0 c ( b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ b^{1, 722}_0 ∧ p_722) -> (-b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ -b^{1, 723}_0) c in CNF: c -b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ -p_722 ∨ -b^{1, 723}_2 c -b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ -p_722 ∨ -b^{1, 723}_1 c -b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ -p_722 ∨ -b^{1, 723}_0 c in DIMACS: -3326 3327 -3328 -722 -3329 0 -3326 3327 -3328 -722 -3330 0 -3326 3327 -3328 -722 -3331 0 c 0+1 --> 1 c (-b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ -b^{1, 722}_0 ∧ p_722) -> (-b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ b^{1, 723}_0) c in CNF: c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ -p_722 ∨ -b^{1, 723}_2 c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ -p_722 ∨ -b^{1, 723}_1 c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ -p_722 ∨ b^{1, 723}_0 c in DIMACS: 3326 3327 3328 -722 -3329 0 3326 3327 3328 -722 -3330 0 3326 3327 3328 -722 3331 0 c 1+1 --> 2 c (-b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ b^{1, 722}_0 ∧ p_722) -> (-b^{1, 723}_2 ∧ b^{1, 723}_1 ∧ -b^{1, 723}_0) c in CNF: c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ -p_722 ∨ -b^{1, 723}_2 c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ -p_722 ∨ b^{1, 723}_1 c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ -p_722 ∨ -b^{1, 723}_0 c in DIMACS: 3326 3327 -3328 -722 -3329 0 3326 3327 -3328 -722 3330 0 3326 3327 -3328 -722 -3331 0 c 2+1 --> break c (-b^{1, 722}_2 ∧ b^{1, 722}_1 ∧ -b^{1, 722}_0 ∧ p_722) -> break c in CNF: c b^{1, 722}_2 ∨ -b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ -p_722 ∨ break c in DIMACS: 3326 -3327 3328 -722 1162 0 c 2-1 --> 1 c (-b^{1, 722}_2 ∧ b^{1, 722}_1 ∧ -b^{1, 722}_0 ∧ -p_722) -> (-b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ b^{1, 723}_0) c in CNF: c b^{1, 722}_2 ∨ -b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ p_722 ∨ -b^{1, 723}_2 c b^{1, 722}_2 ∨ -b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ p_722 ∨ -b^{1, 723}_1 c b^{1, 722}_2 ∨ -b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ p_722 ∨ b^{1, 723}_0 c in DIMACS: 3326 -3327 3328 722 -3329 0 3326 -3327 3328 722 -3330 0 3326 -3327 3328 722 3331 0 c 1-1 --> 0 c (-b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ b^{1, 722}_0 ∧ -p_722) -> (-b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ -b^{1, 723}_0) c in CNF: c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ p_722 ∨ -b^{1, 723}_2 c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ p_722 ∨ -b^{1, 723}_1 c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ p_722 ∨ -b^{1, 723}_0 c in DIMACS: 3326 3327 -3328 722 -3329 0 3326 3327 -3328 722 -3330 0 3326 3327 -3328 722 -3331 0 c 0-1 --> -1 c (-b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ -b^{1, 722}_0 ∧ -p_722) -> ( b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ b^{1, 723}_0) c in CNF: c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ p_722 ∨ b^{1, 723}_2 c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ p_722 ∨ -b^{1, 723}_1 c b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ p_722 ∨ b^{1, 723}_0 c in DIMACS: 3326 3327 3328 722 3329 0 3326 3327 3328 722 -3330 0 3326 3327 3328 722 3331 0 c -1-1 --> -2 c ( b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ b^{1, 722}_0 ∧ -p_722) -> ( b^{1, 723}_2 ∧ b^{1, 723}_1 ∧ -b^{1, 723}_0) c in CNF: c -b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ p_722 ∨ b^{1, 723}_2 c -b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ p_722 ∨ b^{1, 723}_1 c -b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ p_722 ∨ -b^{1, 723}_0 c in DIMACS: -3326 3327 -3328 722 3329 0 -3326 3327 -3328 722 3330 0 -3326 3327 -3328 722 -3331 0 c -2-1 --> break c ( b^{1, 722}_2 ∧ b^{1, 722}_1 ∧ -b^{1, 722}_0 ∧ -p_722) -> break c in CNF: c -b^{1, 722}_2 ∨ -b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ p_722 ∨ break c in DIMACS: -3326 -3327 3328 722 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 722}_2 ∧ -b^{1, 722}_1 ∧ -b^{1, 722}_0 ∧ true) c in CNF: c -b^{1, 722}_2 ∨ b^{1, 722}_1 ∨ b^{1, 722}_0 ∨ false c in DIMACS: -3326 3327 3328 0 c 3 does not represent an automaton state. c -(-b^{1, 722}_2 ∧ b^{1, 722}_1 ∧ b^{1, 722}_0 ∧ true) c in CNF: c b^{1, 722}_2 ∨ -b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ false c in DIMACS: 3326 -3327 -3328 0 c -3 does not represent an automaton state. c -( b^{1, 722}_2 ∧ b^{1, 722}_1 ∧ b^{1, 722}_0 ∧ true) c in CNF: c -b^{1, 722}_2 ∨ -b^{1, 722}_1 ∨ -b^{1, 722}_0 ∨ false c in DIMACS: -3326 -3327 -3328 0 c i = 723 c -2+1 --> -1 c ( b^{1, 723}_2 ∧ b^{1, 723}_1 ∧ -b^{1, 723}_0 ∧ p_723) -> ( b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ b^{1, 724}_0) c in CNF: c -b^{1, 723}_2 ∨ -b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ -p_723 ∨ b^{1, 724}_2 c -b^{1, 723}_2 ∨ -b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ -p_723 ∨ -b^{1, 724}_1 c -b^{1, 723}_2 ∨ -b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ -p_723 ∨ b^{1, 724}_0 c in DIMACS: -3329 -3330 3331 -723 3332 0 -3329 -3330 3331 -723 -3333 0 -3329 -3330 3331 -723 3334 0 c -1+1 --> 0 c ( b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ b^{1, 723}_0 ∧ p_723) -> (-b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ -b^{1, 724}_0) c in CNF: c -b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ -p_723 ∨ -b^{1, 724}_2 c -b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ -p_723 ∨ -b^{1, 724}_1 c -b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ -p_723 ∨ -b^{1, 724}_0 c in DIMACS: -3329 3330 -3331 -723 -3332 0 -3329 3330 -3331 -723 -3333 0 -3329 3330 -3331 -723 -3334 0 c 0+1 --> 1 c (-b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ -b^{1, 723}_0 ∧ p_723) -> (-b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ b^{1, 724}_0) c in CNF: c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ -p_723 ∨ -b^{1, 724}_2 c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ -p_723 ∨ -b^{1, 724}_1 c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ -p_723 ∨ b^{1, 724}_0 c in DIMACS: 3329 3330 3331 -723 -3332 0 3329 3330 3331 -723 -3333 0 3329 3330 3331 -723 3334 0 c 1+1 --> 2 c (-b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ b^{1, 723}_0 ∧ p_723) -> (-b^{1, 724}_2 ∧ b^{1, 724}_1 ∧ -b^{1, 724}_0) c in CNF: c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ -p_723 ∨ -b^{1, 724}_2 c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ -p_723 ∨ b^{1, 724}_1 c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ -p_723 ∨ -b^{1, 724}_0 c in DIMACS: 3329 3330 -3331 -723 -3332 0 3329 3330 -3331 -723 3333 0 3329 3330 -3331 -723 -3334 0 c 2+1 --> break c (-b^{1, 723}_2 ∧ b^{1, 723}_1 ∧ -b^{1, 723}_0 ∧ p_723) -> break c in CNF: c b^{1, 723}_2 ∨ -b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ -p_723 ∨ break c in DIMACS: 3329 -3330 3331 -723 1162 0 c 2-1 --> 1 c (-b^{1, 723}_2 ∧ b^{1, 723}_1 ∧ -b^{1, 723}_0 ∧ -p_723) -> (-b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ b^{1, 724}_0) c in CNF: c b^{1, 723}_2 ∨ -b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ p_723 ∨ -b^{1, 724}_2 c b^{1, 723}_2 ∨ -b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ p_723 ∨ -b^{1, 724}_1 c b^{1, 723}_2 ∨ -b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ p_723 ∨ b^{1, 724}_0 c in DIMACS: 3329 -3330 3331 723 -3332 0 3329 -3330 3331 723 -3333 0 3329 -3330 3331 723 3334 0 c 1-1 --> 0 c (-b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ b^{1, 723}_0 ∧ -p_723) -> (-b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ -b^{1, 724}_0) c in CNF: c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ p_723 ∨ -b^{1, 724}_2 c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ p_723 ∨ -b^{1, 724}_1 c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ p_723 ∨ -b^{1, 724}_0 c in DIMACS: 3329 3330 -3331 723 -3332 0 3329 3330 -3331 723 -3333 0 3329 3330 -3331 723 -3334 0 c 0-1 --> -1 c (-b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ -b^{1, 723}_0 ∧ -p_723) -> ( b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ b^{1, 724}_0) c in CNF: c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ p_723 ∨ b^{1, 724}_2 c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ p_723 ∨ -b^{1, 724}_1 c b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ p_723 ∨ b^{1, 724}_0 c in DIMACS: 3329 3330 3331 723 3332 0 3329 3330 3331 723 -3333 0 3329 3330 3331 723 3334 0 c -1-1 --> -2 c ( b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ b^{1, 723}_0 ∧ -p_723) -> ( b^{1, 724}_2 ∧ b^{1, 724}_1 ∧ -b^{1, 724}_0) c in CNF: c -b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ p_723 ∨ b^{1, 724}_2 c -b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ p_723 ∨ b^{1, 724}_1 c -b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ p_723 ∨ -b^{1, 724}_0 c in DIMACS: -3329 3330 -3331 723 3332 0 -3329 3330 -3331 723 3333 0 -3329 3330 -3331 723 -3334 0 c -2-1 --> break c ( b^{1, 723}_2 ∧ b^{1, 723}_1 ∧ -b^{1, 723}_0 ∧ -p_723) -> break c in CNF: c -b^{1, 723}_2 ∨ -b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ p_723 ∨ break c in DIMACS: -3329 -3330 3331 723 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 723}_2 ∧ -b^{1, 723}_1 ∧ -b^{1, 723}_0 ∧ true) c in CNF: c -b^{1, 723}_2 ∨ b^{1, 723}_1 ∨ b^{1, 723}_0 ∨ false c in DIMACS: -3329 3330 3331 0 c 3 does not represent an automaton state. c -(-b^{1, 723}_2 ∧ b^{1, 723}_1 ∧ b^{1, 723}_0 ∧ true) c in CNF: c b^{1, 723}_2 ∨ -b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ false c in DIMACS: 3329 -3330 -3331 0 c -3 does not represent an automaton state. c -( b^{1, 723}_2 ∧ b^{1, 723}_1 ∧ b^{1, 723}_0 ∧ true) c in CNF: c -b^{1, 723}_2 ∨ -b^{1, 723}_1 ∨ -b^{1, 723}_0 ∨ false c in DIMACS: -3329 -3330 -3331 0 c i = 724 c -2+1 --> -1 c ( b^{1, 724}_2 ∧ b^{1, 724}_1 ∧ -b^{1, 724}_0 ∧ p_724) -> ( b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ b^{1, 725}_0) c in CNF: c -b^{1, 724}_2 ∨ -b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ -p_724 ∨ b^{1, 725}_2 c -b^{1, 724}_2 ∨ -b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ -p_724 ∨ -b^{1, 725}_1 c -b^{1, 724}_2 ∨ -b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ -p_724 ∨ b^{1, 725}_0 c in DIMACS: -3332 -3333 3334 -724 3335 0 -3332 -3333 3334 -724 -3336 0 -3332 -3333 3334 -724 3337 0 c -1+1 --> 0 c ( b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ b^{1, 724}_0 ∧ p_724) -> (-b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ -b^{1, 725}_0) c in CNF: c -b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ -p_724 ∨ -b^{1, 725}_2 c -b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ -p_724 ∨ -b^{1, 725}_1 c -b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ -p_724 ∨ -b^{1, 725}_0 c in DIMACS: -3332 3333 -3334 -724 -3335 0 -3332 3333 -3334 -724 -3336 0 -3332 3333 -3334 -724 -3337 0 c 0+1 --> 1 c (-b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ -b^{1, 724}_0 ∧ p_724) -> (-b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ b^{1, 725}_0) c in CNF: c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ -p_724 ∨ -b^{1, 725}_2 c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ -p_724 ∨ -b^{1, 725}_1 c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ -p_724 ∨ b^{1, 725}_0 c in DIMACS: 3332 3333 3334 -724 -3335 0 3332 3333 3334 -724 -3336 0 3332 3333 3334 -724 3337 0 c 1+1 --> 2 c (-b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ b^{1, 724}_0 ∧ p_724) -> (-b^{1, 725}_2 ∧ b^{1, 725}_1 ∧ -b^{1, 725}_0) c in CNF: c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ -p_724 ∨ -b^{1, 725}_2 c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ -p_724 ∨ b^{1, 725}_1 c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ -p_724 ∨ -b^{1, 725}_0 c in DIMACS: 3332 3333 -3334 -724 -3335 0 3332 3333 -3334 -724 3336 0 3332 3333 -3334 -724 -3337 0 c 2+1 --> break c (-b^{1, 724}_2 ∧ b^{1, 724}_1 ∧ -b^{1, 724}_0 ∧ p_724) -> break c in CNF: c b^{1, 724}_2 ∨ -b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ -p_724 ∨ break c in DIMACS: 3332 -3333 3334 -724 1162 0 c 2-1 --> 1 c (-b^{1, 724}_2 ∧ b^{1, 724}_1 ∧ -b^{1, 724}_0 ∧ -p_724) -> (-b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ b^{1, 725}_0) c in CNF: c b^{1, 724}_2 ∨ -b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ p_724 ∨ -b^{1, 725}_2 c b^{1, 724}_2 ∨ -b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ p_724 ∨ -b^{1, 725}_1 c b^{1, 724}_2 ∨ -b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ p_724 ∨ b^{1, 725}_0 c in DIMACS: 3332 -3333 3334 724 -3335 0 3332 -3333 3334 724 -3336 0 3332 -3333 3334 724 3337 0 c 1-1 --> 0 c (-b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ b^{1, 724}_0 ∧ -p_724) -> (-b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ -b^{1, 725}_0) c in CNF: c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ p_724 ∨ -b^{1, 725}_2 c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ p_724 ∨ -b^{1, 725}_1 c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ p_724 ∨ -b^{1, 725}_0 c in DIMACS: 3332 3333 -3334 724 -3335 0 3332 3333 -3334 724 -3336 0 3332 3333 -3334 724 -3337 0 c 0-1 --> -1 c (-b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ -b^{1, 724}_0 ∧ -p_724) -> ( b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ b^{1, 725}_0) c in CNF: c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ p_724 ∨ b^{1, 725}_2 c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ p_724 ∨ -b^{1, 725}_1 c b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ p_724 ∨ b^{1, 725}_0 c in DIMACS: 3332 3333 3334 724 3335 0 3332 3333 3334 724 -3336 0 3332 3333 3334 724 3337 0 c -1-1 --> -2 c ( b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ b^{1, 724}_0 ∧ -p_724) -> ( b^{1, 725}_2 ∧ b^{1, 725}_1 ∧ -b^{1, 725}_0) c in CNF: c -b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ p_724 ∨ b^{1, 725}_2 c -b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ p_724 ∨ b^{1, 725}_1 c -b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ p_724 ∨ -b^{1, 725}_0 c in DIMACS: -3332 3333 -3334 724 3335 0 -3332 3333 -3334 724 3336 0 -3332 3333 -3334 724 -3337 0 c -2-1 --> break c ( b^{1, 724}_2 ∧ b^{1, 724}_1 ∧ -b^{1, 724}_0 ∧ -p_724) -> break c in CNF: c -b^{1, 724}_2 ∨ -b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ p_724 ∨ break c in DIMACS: -3332 -3333 3334 724 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 724}_2 ∧ -b^{1, 724}_1 ∧ -b^{1, 724}_0 ∧ true) c in CNF: c -b^{1, 724}_2 ∨ b^{1, 724}_1 ∨ b^{1, 724}_0 ∨ false c in DIMACS: -3332 3333 3334 0 c 3 does not represent an automaton state. c -(-b^{1, 724}_2 ∧ b^{1, 724}_1 ∧ b^{1, 724}_0 ∧ true) c in CNF: c b^{1, 724}_2 ∨ -b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ false c in DIMACS: 3332 -3333 -3334 0 c -3 does not represent an automaton state. c -( b^{1, 724}_2 ∧ b^{1, 724}_1 ∧ b^{1, 724}_0 ∧ true) c in CNF: c -b^{1, 724}_2 ∨ -b^{1, 724}_1 ∨ -b^{1, 724}_0 ∨ false c in DIMACS: -3332 -3333 -3334 0 c i = 725 c -2+1 --> -1 c ( b^{1, 725}_2 ∧ b^{1, 725}_1 ∧ -b^{1, 725}_0 ∧ p_725) -> ( b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ b^{1, 726}_0) c in CNF: c -b^{1, 725}_2 ∨ -b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ -p_725 ∨ b^{1, 726}_2 c -b^{1, 725}_2 ∨ -b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ -p_725 ∨ -b^{1, 726}_1 c -b^{1, 725}_2 ∨ -b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ -p_725 ∨ b^{1, 726}_0 c in DIMACS: -3335 -3336 3337 -725 3338 0 -3335 -3336 3337 -725 -3339 0 -3335 -3336 3337 -725 3340 0 c -1+1 --> 0 c ( b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ b^{1, 725}_0 ∧ p_725) -> (-b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ -b^{1, 726}_0) c in CNF: c -b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ -p_725 ∨ -b^{1, 726}_2 c -b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ -p_725 ∨ -b^{1, 726}_1 c -b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ -p_725 ∨ -b^{1, 726}_0 c in DIMACS: -3335 3336 -3337 -725 -3338 0 -3335 3336 -3337 -725 -3339 0 -3335 3336 -3337 -725 -3340 0 c 0+1 --> 1 c (-b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ -b^{1, 725}_0 ∧ p_725) -> (-b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ b^{1, 726}_0) c in CNF: c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ -p_725 ∨ -b^{1, 726}_2 c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ -p_725 ∨ -b^{1, 726}_1 c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ -p_725 ∨ b^{1, 726}_0 c in DIMACS: 3335 3336 3337 -725 -3338 0 3335 3336 3337 -725 -3339 0 3335 3336 3337 -725 3340 0 c 1+1 --> 2 c (-b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ b^{1, 725}_0 ∧ p_725) -> (-b^{1, 726}_2 ∧ b^{1, 726}_1 ∧ -b^{1, 726}_0) c in CNF: c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ -p_725 ∨ -b^{1, 726}_2 c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ -p_725 ∨ b^{1, 726}_1 c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ -p_725 ∨ -b^{1, 726}_0 c in DIMACS: 3335 3336 -3337 -725 -3338 0 3335 3336 -3337 -725 3339 0 3335 3336 -3337 -725 -3340 0 c 2+1 --> break c (-b^{1, 725}_2 ∧ b^{1, 725}_1 ∧ -b^{1, 725}_0 ∧ p_725) -> break c in CNF: c b^{1, 725}_2 ∨ -b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ -p_725 ∨ break c in DIMACS: 3335 -3336 3337 -725 1162 0 c 2-1 --> 1 c (-b^{1, 725}_2 ∧ b^{1, 725}_1 ∧ -b^{1, 725}_0 ∧ -p_725) -> (-b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ b^{1, 726}_0) c in CNF: c b^{1, 725}_2 ∨ -b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ p_725 ∨ -b^{1, 726}_2 c b^{1, 725}_2 ∨ -b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ p_725 ∨ -b^{1, 726}_1 c b^{1, 725}_2 ∨ -b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ p_725 ∨ b^{1, 726}_0 c in DIMACS: 3335 -3336 3337 725 -3338 0 3335 -3336 3337 725 -3339 0 3335 -3336 3337 725 3340 0 c 1-1 --> 0 c (-b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ b^{1, 725}_0 ∧ -p_725) -> (-b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ -b^{1, 726}_0) c in CNF: c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ p_725 ∨ -b^{1, 726}_2 c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ p_725 ∨ -b^{1, 726}_1 c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ p_725 ∨ -b^{1, 726}_0 c in DIMACS: 3335 3336 -3337 725 -3338 0 3335 3336 -3337 725 -3339 0 3335 3336 -3337 725 -3340 0 c 0-1 --> -1 c (-b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ -b^{1, 725}_0 ∧ -p_725) -> ( b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ b^{1, 726}_0) c in CNF: c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ p_725 ∨ b^{1, 726}_2 c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ p_725 ∨ -b^{1, 726}_1 c b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ p_725 ∨ b^{1, 726}_0 c in DIMACS: 3335 3336 3337 725 3338 0 3335 3336 3337 725 -3339 0 3335 3336 3337 725 3340 0 c -1-1 --> -2 c ( b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ b^{1, 725}_0 ∧ -p_725) -> ( b^{1, 726}_2 ∧ b^{1, 726}_1 ∧ -b^{1, 726}_0) c in CNF: c -b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ p_725 ∨ b^{1, 726}_2 c -b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ p_725 ∨ b^{1, 726}_1 c -b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ p_725 ∨ -b^{1, 726}_0 c in DIMACS: -3335 3336 -3337 725 3338 0 -3335 3336 -3337 725 3339 0 -3335 3336 -3337 725 -3340 0 c -2-1 --> break c ( b^{1, 725}_2 ∧ b^{1, 725}_1 ∧ -b^{1, 725}_0 ∧ -p_725) -> break c in CNF: c -b^{1, 725}_2 ∨ -b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ p_725 ∨ break c in DIMACS: -3335 -3336 3337 725 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 725}_2 ∧ -b^{1, 725}_1 ∧ -b^{1, 725}_0 ∧ true) c in CNF: c -b^{1, 725}_2 ∨ b^{1, 725}_1 ∨ b^{1, 725}_0 ∨ false c in DIMACS: -3335 3336 3337 0 c 3 does not represent an automaton state. c -(-b^{1, 725}_2 ∧ b^{1, 725}_1 ∧ b^{1, 725}_0 ∧ true) c in CNF: c b^{1, 725}_2 ∨ -b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ false c in DIMACS: 3335 -3336 -3337 0 c -3 does not represent an automaton state. c -( b^{1, 725}_2 ∧ b^{1, 725}_1 ∧ b^{1, 725}_0 ∧ true) c in CNF: c -b^{1, 725}_2 ∨ -b^{1, 725}_1 ∨ -b^{1, 725}_0 ∨ false c in DIMACS: -3335 -3336 -3337 0 c i = 726 c -2+1 --> -1 c ( b^{1, 726}_2 ∧ b^{1, 726}_1 ∧ -b^{1, 726}_0 ∧ p_726) -> ( b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ b^{1, 727}_0) c in CNF: c -b^{1, 726}_2 ∨ -b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ -p_726 ∨ b^{1, 727}_2 c -b^{1, 726}_2 ∨ -b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ -p_726 ∨ -b^{1, 727}_1 c -b^{1, 726}_2 ∨ -b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ -p_726 ∨ b^{1, 727}_0 c in DIMACS: -3338 -3339 3340 -726 3341 0 -3338 -3339 3340 -726 -3342 0 -3338 -3339 3340 -726 3343 0 c -1+1 --> 0 c ( b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ b^{1, 726}_0 ∧ p_726) -> (-b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ -b^{1, 727}_0) c in CNF: c -b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ -p_726 ∨ -b^{1, 727}_2 c -b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ -p_726 ∨ -b^{1, 727}_1 c -b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ -p_726 ∨ -b^{1, 727}_0 c in DIMACS: -3338 3339 -3340 -726 -3341 0 -3338 3339 -3340 -726 -3342 0 -3338 3339 -3340 -726 -3343 0 c 0+1 --> 1 c (-b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ -b^{1, 726}_0 ∧ p_726) -> (-b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ b^{1, 727}_0) c in CNF: c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ -p_726 ∨ -b^{1, 727}_2 c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ -p_726 ∨ -b^{1, 727}_1 c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ -p_726 ∨ b^{1, 727}_0 c in DIMACS: 3338 3339 3340 -726 -3341 0 3338 3339 3340 -726 -3342 0 3338 3339 3340 -726 3343 0 c 1+1 --> 2 c (-b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ b^{1, 726}_0 ∧ p_726) -> (-b^{1, 727}_2 ∧ b^{1, 727}_1 ∧ -b^{1, 727}_0) c in CNF: c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ -p_726 ∨ -b^{1, 727}_2 c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ -p_726 ∨ b^{1, 727}_1 c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ -p_726 ∨ -b^{1, 727}_0 c in DIMACS: 3338 3339 -3340 -726 -3341 0 3338 3339 -3340 -726 3342 0 3338 3339 -3340 -726 -3343 0 c 2+1 --> break c (-b^{1, 726}_2 ∧ b^{1, 726}_1 ∧ -b^{1, 726}_0 ∧ p_726) -> break c in CNF: c b^{1, 726}_2 ∨ -b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ -p_726 ∨ break c in DIMACS: 3338 -3339 3340 -726 1162 0 c 2-1 --> 1 c (-b^{1, 726}_2 ∧ b^{1, 726}_1 ∧ -b^{1, 726}_0 ∧ -p_726) -> (-b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ b^{1, 727}_0) c in CNF: c b^{1, 726}_2 ∨ -b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ p_726 ∨ -b^{1, 727}_2 c b^{1, 726}_2 ∨ -b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ p_726 ∨ -b^{1, 727}_1 c b^{1, 726}_2 ∨ -b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ p_726 ∨ b^{1, 727}_0 c in DIMACS: 3338 -3339 3340 726 -3341 0 3338 -3339 3340 726 -3342 0 3338 -3339 3340 726 3343 0 c 1-1 --> 0 c (-b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ b^{1, 726}_0 ∧ -p_726) -> (-b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ -b^{1, 727}_0) c in CNF: c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ p_726 ∨ -b^{1, 727}_2 c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ p_726 ∨ -b^{1, 727}_1 c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ p_726 ∨ -b^{1, 727}_0 c in DIMACS: 3338 3339 -3340 726 -3341 0 3338 3339 -3340 726 -3342 0 3338 3339 -3340 726 -3343 0 c 0-1 --> -1 c (-b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ -b^{1, 726}_0 ∧ -p_726) -> ( b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ b^{1, 727}_0) c in CNF: c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ p_726 ∨ b^{1, 727}_2 c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ p_726 ∨ -b^{1, 727}_1 c b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ p_726 ∨ b^{1, 727}_0 c in DIMACS: 3338 3339 3340 726 3341 0 3338 3339 3340 726 -3342 0 3338 3339 3340 726 3343 0 c -1-1 --> -2 c ( b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ b^{1, 726}_0 ∧ -p_726) -> ( b^{1, 727}_2 ∧ b^{1, 727}_1 ∧ -b^{1, 727}_0) c in CNF: c -b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ p_726 ∨ b^{1, 727}_2 c -b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ p_726 ∨ b^{1, 727}_1 c -b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ p_726 ∨ -b^{1, 727}_0 c in DIMACS: -3338 3339 -3340 726 3341 0 -3338 3339 -3340 726 3342 0 -3338 3339 -3340 726 -3343 0 c -2-1 --> break c ( b^{1, 726}_2 ∧ b^{1, 726}_1 ∧ -b^{1, 726}_0 ∧ -p_726) -> break c in CNF: c -b^{1, 726}_2 ∨ -b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ p_726 ∨ break c in DIMACS: -3338 -3339 3340 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 726}_2 ∧ -b^{1, 726}_1 ∧ -b^{1, 726}_0 ∧ true) c in CNF: c -b^{1, 726}_2 ∨ b^{1, 726}_1 ∨ b^{1, 726}_0 ∨ false c in DIMACS: -3338 3339 3340 0 c 3 does not represent an automaton state. c -(-b^{1, 726}_2 ∧ b^{1, 726}_1 ∧ b^{1, 726}_0 ∧ true) c in CNF: c b^{1, 726}_2 ∨ -b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ false c in DIMACS: 3338 -3339 -3340 0 c -3 does not represent an automaton state. c -( b^{1, 726}_2 ∧ b^{1, 726}_1 ∧ b^{1, 726}_0 ∧ true) c in CNF: c -b^{1, 726}_2 ∨ -b^{1, 726}_1 ∨ -b^{1, 726}_0 ∨ false c in DIMACS: -3338 -3339 -3340 0 c i = 727 c -2+1 --> -1 c ( b^{1, 727}_2 ∧ b^{1, 727}_1 ∧ -b^{1, 727}_0 ∧ p_727) -> ( b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ b^{1, 728}_0) c in CNF: c -b^{1, 727}_2 ∨ -b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ -p_727 ∨ b^{1, 728}_2 c -b^{1, 727}_2 ∨ -b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ -p_727 ∨ -b^{1, 728}_1 c -b^{1, 727}_2 ∨ -b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ -p_727 ∨ b^{1, 728}_0 c in DIMACS: -3341 -3342 3343 -727 3344 0 -3341 -3342 3343 -727 -3345 0 -3341 -3342 3343 -727 3346 0 c -1+1 --> 0 c ( b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ b^{1, 727}_0 ∧ p_727) -> (-b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ -b^{1, 728}_0) c in CNF: c -b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ -p_727 ∨ -b^{1, 728}_2 c -b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ -p_727 ∨ -b^{1, 728}_1 c -b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ -p_727 ∨ -b^{1, 728}_0 c in DIMACS: -3341 3342 -3343 -727 -3344 0 -3341 3342 -3343 -727 -3345 0 -3341 3342 -3343 -727 -3346 0 c 0+1 --> 1 c (-b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ -b^{1, 727}_0 ∧ p_727) -> (-b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ b^{1, 728}_0) c in CNF: c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ -p_727 ∨ -b^{1, 728}_2 c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ -p_727 ∨ -b^{1, 728}_1 c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ -p_727 ∨ b^{1, 728}_0 c in DIMACS: 3341 3342 3343 -727 -3344 0 3341 3342 3343 -727 -3345 0 3341 3342 3343 -727 3346 0 c 1+1 --> 2 c (-b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ b^{1, 727}_0 ∧ p_727) -> (-b^{1, 728}_2 ∧ b^{1, 728}_1 ∧ -b^{1, 728}_0) c in CNF: c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ -p_727 ∨ -b^{1, 728}_2 c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ -p_727 ∨ b^{1, 728}_1 c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ -p_727 ∨ -b^{1, 728}_0 c in DIMACS: 3341 3342 -3343 -727 -3344 0 3341 3342 -3343 -727 3345 0 3341 3342 -3343 -727 -3346 0 c 2+1 --> break c (-b^{1, 727}_2 ∧ b^{1, 727}_1 ∧ -b^{1, 727}_0 ∧ p_727) -> break c in CNF: c b^{1, 727}_2 ∨ -b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ -p_727 ∨ break c in DIMACS: 3341 -3342 3343 -727 1162 0 c 2-1 --> 1 c (-b^{1, 727}_2 ∧ b^{1, 727}_1 ∧ -b^{1, 727}_0 ∧ -p_727) -> (-b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ b^{1, 728}_0) c in CNF: c b^{1, 727}_2 ∨ -b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ p_727 ∨ -b^{1, 728}_2 c b^{1, 727}_2 ∨ -b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ p_727 ∨ -b^{1, 728}_1 c b^{1, 727}_2 ∨ -b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ p_727 ∨ b^{1, 728}_0 c in DIMACS: 3341 -3342 3343 727 -3344 0 3341 -3342 3343 727 -3345 0 3341 -3342 3343 727 3346 0 c 1-1 --> 0 c (-b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ b^{1, 727}_0 ∧ -p_727) -> (-b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ -b^{1, 728}_0) c in CNF: c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ p_727 ∨ -b^{1, 728}_2 c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ p_727 ∨ -b^{1, 728}_1 c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ p_727 ∨ -b^{1, 728}_0 c in DIMACS: 3341 3342 -3343 727 -3344 0 3341 3342 -3343 727 -3345 0 3341 3342 -3343 727 -3346 0 c 0-1 --> -1 c (-b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ -b^{1, 727}_0 ∧ -p_727) -> ( b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ b^{1, 728}_0) c in CNF: c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ p_727 ∨ b^{1, 728}_2 c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ p_727 ∨ -b^{1, 728}_1 c b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ p_727 ∨ b^{1, 728}_0 c in DIMACS: 3341 3342 3343 727 3344 0 3341 3342 3343 727 -3345 0 3341 3342 3343 727 3346 0 c -1-1 --> -2 c ( b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ b^{1, 727}_0 ∧ -p_727) -> ( b^{1, 728}_2 ∧ b^{1, 728}_1 ∧ -b^{1, 728}_0) c in CNF: c -b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ p_727 ∨ b^{1, 728}_2 c -b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ p_727 ∨ b^{1, 728}_1 c -b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ p_727 ∨ -b^{1, 728}_0 c in DIMACS: -3341 3342 -3343 727 3344 0 -3341 3342 -3343 727 3345 0 -3341 3342 -3343 727 -3346 0 c -2-1 --> break c ( b^{1, 727}_2 ∧ b^{1, 727}_1 ∧ -b^{1, 727}_0 ∧ -p_727) -> break c in CNF: c -b^{1, 727}_2 ∨ -b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ p_727 ∨ break c in DIMACS: -3341 -3342 3343 727 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 727}_2 ∧ -b^{1, 727}_1 ∧ -b^{1, 727}_0 ∧ true) c in CNF: c -b^{1, 727}_2 ∨ b^{1, 727}_1 ∨ b^{1, 727}_0 ∨ false c in DIMACS: -3341 3342 3343 0 c 3 does not represent an automaton state. c -(-b^{1, 727}_2 ∧ b^{1, 727}_1 ∧ b^{1, 727}_0 ∧ true) c in CNF: c b^{1, 727}_2 ∨ -b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ false c in DIMACS: 3341 -3342 -3343 0 c -3 does not represent an automaton state. c -( b^{1, 727}_2 ∧ b^{1, 727}_1 ∧ b^{1, 727}_0 ∧ true) c in CNF: c -b^{1, 727}_2 ∨ -b^{1, 727}_1 ∨ -b^{1, 727}_0 ∨ false c in DIMACS: -3341 -3342 -3343 0 c i = 728 c -2+1 --> -1 c ( b^{1, 728}_2 ∧ b^{1, 728}_1 ∧ -b^{1, 728}_0 ∧ p_728) -> ( b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ b^{1, 729}_0) c in CNF: c -b^{1, 728}_2 ∨ -b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ -p_728 ∨ b^{1, 729}_2 c -b^{1, 728}_2 ∨ -b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ -p_728 ∨ -b^{1, 729}_1 c -b^{1, 728}_2 ∨ -b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ -p_728 ∨ b^{1, 729}_0 c in DIMACS: -3344 -3345 3346 -728 3347 0 -3344 -3345 3346 -728 -3348 0 -3344 -3345 3346 -728 3349 0 c -1+1 --> 0 c ( b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ b^{1, 728}_0 ∧ p_728) -> (-b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ -b^{1, 729}_0) c in CNF: c -b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ -p_728 ∨ -b^{1, 729}_2 c -b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ -p_728 ∨ -b^{1, 729}_1 c -b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ -p_728 ∨ -b^{1, 729}_0 c in DIMACS: -3344 3345 -3346 -728 -3347 0 -3344 3345 -3346 -728 -3348 0 -3344 3345 -3346 -728 -3349 0 c 0+1 --> 1 c (-b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ -b^{1, 728}_0 ∧ p_728) -> (-b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ b^{1, 729}_0) c in CNF: c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ -p_728 ∨ -b^{1, 729}_2 c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ -p_728 ∨ -b^{1, 729}_1 c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ -p_728 ∨ b^{1, 729}_0 c in DIMACS: 3344 3345 3346 -728 -3347 0 3344 3345 3346 -728 -3348 0 3344 3345 3346 -728 3349 0 c 1+1 --> 2 c (-b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ b^{1, 728}_0 ∧ p_728) -> (-b^{1, 729}_2 ∧ b^{1, 729}_1 ∧ -b^{1, 729}_0) c in CNF: c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ -p_728 ∨ -b^{1, 729}_2 c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ -p_728 ∨ b^{1, 729}_1 c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ -p_728 ∨ -b^{1, 729}_0 c in DIMACS: 3344 3345 -3346 -728 -3347 0 3344 3345 -3346 -728 3348 0 3344 3345 -3346 -728 -3349 0 c 2+1 --> break c (-b^{1, 728}_2 ∧ b^{1, 728}_1 ∧ -b^{1, 728}_0 ∧ p_728) -> break c in CNF: c b^{1, 728}_2 ∨ -b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ -p_728 ∨ break c in DIMACS: 3344 -3345 3346 -728 1162 0 c 2-1 --> 1 c (-b^{1, 728}_2 ∧ b^{1, 728}_1 ∧ -b^{1, 728}_0 ∧ -p_728) -> (-b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ b^{1, 729}_0) c in CNF: c b^{1, 728}_2 ∨ -b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ p_728 ∨ -b^{1, 729}_2 c b^{1, 728}_2 ∨ -b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ p_728 ∨ -b^{1, 729}_1 c b^{1, 728}_2 ∨ -b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ p_728 ∨ b^{1, 729}_0 c in DIMACS: 3344 -3345 3346 728 -3347 0 3344 -3345 3346 728 -3348 0 3344 -3345 3346 728 3349 0 c 1-1 --> 0 c (-b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ b^{1, 728}_0 ∧ -p_728) -> (-b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ -b^{1, 729}_0) c in CNF: c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ p_728 ∨ -b^{1, 729}_2 c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ p_728 ∨ -b^{1, 729}_1 c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ p_728 ∨ -b^{1, 729}_0 c in DIMACS: 3344 3345 -3346 728 -3347 0 3344 3345 -3346 728 -3348 0 3344 3345 -3346 728 -3349 0 c 0-1 --> -1 c (-b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ -b^{1, 728}_0 ∧ -p_728) -> ( b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ b^{1, 729}_0) c in CNF: c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ p_728 ∨ b^{1, 729}_2 c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ p_728 ∨ -b^{1, 729}_1 c b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ p_728 ∨ b^{1, 729}_0 c in DIMACS: 3344 3345 3346 728 3347 0 3344 3345 3346 728 -3348 0 3344 3345 3346 728 3349 0 c -1-1 --> -2 c ( b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ b^{1, 728}_0 ∧ -p_728) -> ( b^{1, 729}_2 ∧ b^{1, 729}_1 ∧ -b^{1, 729}_0) c in CNF: c -b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ p_728 ∨ b^{1, 729}_2 c -b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ p_728 ∨ b^{1, 729}_1 c -b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ p_728 ∨ -b^{1, 729}_0 c in DIMACS: -3344 3345 -3346 728 3347 0 -3344 3345 -3346 728 3348 0 -3344 3345 -3346 728 -3349 0 c -2-1 --> break c ( b^{1, 728}_2 ∧ b^{1, 728}_1 ∧ -b^{1, 728}_0 ∧ -p_728) -> break c in CNF: c -b^{1, 728}_2 ∨ -b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ p_728 ∨ break c in DIMACS: -3344 -3345 3346 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 728}_2 ∧ -b^{1, 728}_1 ∧ -b^{1, 728}_0 ∧ true) c in CNF: c -b^{1, 728}_2 ∨ b^{1, 728}_1 ∨ b^{1, 728}_0 ∨ false c in DIMACS: -3344 3345 3346 0 c 3 does not represent an automaton state. c -(-b^{1, 728}_2 ∧ b^{1, 728}_1 ∧ b^{1, 728}_0 ∧ true) c in CNF: c b^{1, 728}_2 ∨ -b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ false c in DIMACS: 3344 -3345 -3346 0 c -3 does not represent an automaton state. c -( b^{1, 728}_2 ∧ b^{1, 728}_1 ∧ b^{1, 728}_0 ∧ true) c in CNF: c -b^{1, 728}_2 ∨ -b^{1, 728}_1 ∨ -b^{1, 728}_0 ∨ false c in DIMACS: -3344 -3345 -3346 0 c i = 729 c -2+1 --> -1 c ( b^{1, 729}_2 ∧ b^{1, 729}_1 ∧ -b^{1, 729}_0 ∧ p_729) -> ( b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ b^{1, 730}_0) c in CNF: c -b^{1, 729}_2 ∨ -b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ -p_729 ∨ b^{1, 730}_2 c -b^{1, 729}_2 ∨ -b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ -p_729 ∨ -b^{1, 730}_1 c -b^{1, 729}_2 ∨ -b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ -p_729 ∨ b^{1, 730}_0 c in DIMACS: -3347 -3348 3349 -729 3350 0 -3347 -3348 3349 -729 -3351 0 -3347 -3348 3349 -729 3352 0 c -1+1 --> 0 c ( b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ b^{1, 729}_0 ∧ p_729) -> (-b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ -b^{1, 730}_0) c in CNF: c -b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ -p_729 ∨ -b^{1, 730}_2 c -b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ -p_729 ∨ -b^{1, 730}_1 c -b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ -p_729 ∨ -b^{1, 730}_0 c in DIMACS: -3347 3348 -3349 -729 -3350 0 -3347 3348 -3349 -729 -3351 0 -3347 3348 -3349 -729 -3352 0 c 0+1 --> 1 c (-b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ -b^{1, 729}_0 ∧ p_729) -> (-b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ b^{1, 730}_0) c in CNF: c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ -p_729 ∨ -b^{1, 730}_2 c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ -p_729 ∨ -b^{1, 730}_1 c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ -p_729 ∨ b^{1, 730}_0 c in DIMACS: 3347 3348 3349 -729 -3350 0 3347 3348 3349 -729 -3351 0 3347 3348 3349 -729 3352 0 c 1+1 --> 2 c (-b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ b^{1, 729}_0 ∧ p_729) -> (-b^{1, 730}_2 ∧ b^{1, 730}_1 ∧ -b^{1, 730}_0) c in CNF: c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ -p_729 ∨ -b^{1, 730}_2 c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ -p_729 ∨ b^{1, 730}_1 c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ -p_729 ∨ -b^{1, 730}_0 c in DIMACS: 3347 3348 -3349 -729 -3350 0 3347 3348 -3349 -729 3351 0 3347 3348 -3349 -729 -3352 0 c 2+1 --> break c (-b^{1, 729}_2 ∧ b^{1, 729}_1 ∧ -b^{1, 729}_0 ∧ p_729) -> break c in CNF: c b^{1, 729}_2 ∨ -b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ -p_729 ∨ break c in DIMACS: 3347 -3348 3349 -729 1162 0 c 2-1 --> 1 c (-b^{1, 729}_2 ∧ b^{1, 729}_1 ∧ -b^{1, 729}_0 ∧ -p_729) -> (-b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ b^{1, 730}_0) c in CNF: c b^{1, 729}_2 ∨ -b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ p_729 ∨ -b^{1, 730}_2 c b^{1, 729}_2 ∨ -b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ p_729 ∨ -b^{1, 730}_1 c b^{1, 729}_2 ∨ -b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ p_729 ∨ b^{1, 730}_0 c in DIMACS: 3347 -3348 3349 729 -3350 0 3347 -3348 3349 729 -3351 0 3347 -3348 3349 729 3352 0 c 1-1 --> 0 c (-b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ b^{1, 729}_0 ∧ -p_729) -> (-b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ -b^{1, 730}_0) c in CNF: c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ p_729 ∨ -b^{1, 730}_2 c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ p_729 ∨ -b^{1, 730}_1 c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ p_729 ∨ -b^{1, 730}_0 c in DIMACS: 3347 3348 -3349 729 -3350 0 3347 3348 -3349 729 -3351 0 3347 3348 -3349 729 -3352 0 c 0-1 --> -1 c (-b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ -b^{1, 729}_0 ∧ -p_729) -> ( b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ b^{1, 730}_0) c in CNF: c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ p_729 ∨ b^{1, 730}_2 c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ p_729 ∨ -b^{1, 730}_1 c b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ p_729 ∨ b^{1, 730}_0 c in DIMACS: 3347 3348 3349 729 3350 0 3347 3348 3349 729 -3351 0 3347 3348 3349 729 3352 0 c -1-1 --> -2 c ( b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ b^{1, 729}_0 ∧ -p_729) -> ( b^{1, 730}_2 ∧ b^{1, 730}_1 ∧ -b^{1, 730}_0) c in CNF: c -b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ p_729 ∨ b^{1, 730}_2 c -b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ p_729 ∨ b^{1, 730}_1 c -b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ p_729 ∨ -b^{1, 730}_0 c in DIMACS: -3347 3348 -3349 729 3350 0 -3347 3348 -3349 729 3351 0 -3347 3348 -3349 729 -3352 0 c -2-1 --> break c ( b^{1, 729}_2 ∧ b^{1, 729}_1 ∧ -b^{1, 729}_0 ∧ -p_729) -> break c in CNF: c -b^{1, 729}_2 ∨ -b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ p_729 ∨ break c in DIMACS: -3347 -3348 3349 729 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 729}_2 ∧ -b^{1, 729}_1 ∧ -b^{1, 729}_0 ∧ true) c in CNF: c -b^{1, 729}_2 ∨ b^{1, 729}_1 ∨ b^{1, 729}_0 ∨ false c in DIMACS: -3347 3348 3349 0 c 3 does not represent an automaton state. c -(-b^{1, 729}_2 ∧ b^{1, 729}_1 ∧ b^{1, 729}_0 ∧ true) c in CNF: c b^{1, 729}_2 ∨ -b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ false c in DIMACS: 3347 -3348 -3349 0 c -3 does not represent an automaton state. c -( b^{1, 729}_2 ∧ b^{1, 729}_1 ∧ b^{1, 729}_0 ∧ true) c in CNF: c -b^{1, 729}_2 ∨ -b^{1, 729}_1 ∨ -b^{1, 729}_0 ∨ false c in DIMACS: -3347 -3348 -3349 0 c i = 730 c -2+1 --> -1 c ( b^{1, 730}_2 ∧ b^{1, 730}_1 ∧ -b^{1, 730}_0 ∧ p_730) -> ( b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ b^{1, 731}_0) c in CNF: c -b^{1, 730}_2 ∨ -b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ -p_730 ∨ b^{1, 731}_2 c -b^{1, 730}_2 ∨ -b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ -p_730 ∨ -b^{1, 731}_1 c -b^{1, 730}_2 ∨ -b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ -p_730 ∨ b^{1, 731}_0 c in DIMACS: -3350 -3351 3352 -730 3353 0 -3350 -3351 3352 -730 -3354 0 -3350 -3351 3352 -730 3355 0 c -1+1 --> 0 c ( b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ b^{1, 730}_0 ∧ p_730) -> (-b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ -b^{1, 731}_0) c in CNF: c -b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ -p_730 ∨ -b^{1, 731}_2 c -b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ -p_730 ∨ -b^{1, 731}_1 c -b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ -p_730 ∨ -b^{1, 731}_0 c in DIMACS: -3350 3351 -3352 -730 -3353 0 -3350 3351 -3352 -730 -3354 0 -3350 3351 -3352 -730 -3355 0 c 0+1 --> 1 c (-b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ -b^{1, 730}_0 ∧ p_730) -> (-b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ b^{1, 731}_0) c in CNF: c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ -p_730 ∨ -b^{1, 731}_2 c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ -p_730 ∨ -b^{1, 731}_1 c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ -p_730 ∨ b^{1, 731}_0 c in DIMACS: 3350 3351 3352 -730 -3353 0 3350 3351 3352 -730 -3354 0 3350 3351 3352 -730 3355 0 c 1+1 --> 2 c (-b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ b^{1, 730}_0 ∧ p_730) -> (-b^{1, 731}_2 ∧ b^{1, 731}_1 ∧ -b^{1, 731}_0) c in CNF: c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ -p_730 ∨ -b^{1, 731}_2 c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ -p_730 ∨ b^{1, 731}_1 c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ -p_730 ∨ -b^{1, 731}_0 c in DIMACS: 3350 3351 -3352 -730 -3353 0 3350 3351 -3352 -730 3354 0 3350 3351 -3352 -730 -3355 0 c 2+1 --> break c (-b^{1, 730}_2 ∧ b^{1, 730}_1 ∧ -b^{1, 730}_0 ∧ p_730) -> break c in CNF: c b^{1, 730}_2 ∨ -b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ -p_730 ∨ break c in DIMACS: 3350 -3351 3352 -730 1162 0 c 2-1 --> 1 c (-b^{1, 730}_2 ∧ b^{1, 730}_1 ∧ -b^{1, 730}_0 ∧ -p_730) -> (-b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ b^{1, 731}_0) c in CNF: c b^{1, 730}_2 ∨ -b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ p_730 ∨ -b^{1, 731}_2 c b^{1, 730}_2 ∨ -b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ p_730 ∨ -b^{1, 731}_1 c b^{1, 730}_2 ∨ -b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ p_730 ∨ b^{1, 731}_0 c in DIMACS: 3350 -3351 3352 730 -3353 0 3350 -3351 3352 730 -3354 0 3350 -3351 3352 730 3355 0 c 1-1 --> 0 c (-b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ b^{1, 730}_0 ∧ -p_730) -> (-b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ -b^{1, 731}_0) c in CNF: c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ p_730 ∨ -b^{1, 731}_2 c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ p_730 ∨ -b^{1, 731}_1 c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ p_730 ∨ -b^{1, 731}_0 c in DIMACS: 3350 3351 -3352 730 -3353 0 3350 3351 -3352 730 -3354 0 3350 3351 -3352 730 -3355 0 c 0-1 --> -1 c (-b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ -b^{1, 730}_0 ∧ -p_730) -> ( b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ b^{1, 731}_0) c in CNF: c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ p_730 ∨ b^{1, 731}_2 c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ p_730 ∨ -b^{1, 731}_1 c b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ p_730 ∨ b^{1, 731}_0 c in DIMACS: 3350 3351 3352 730 3353 0 3350 3351 3352 730 -3354 0 3350 3351 3352 730 3355 0 c -1-1 --> -2 c ( b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ b^{1, 730}_0 ∧ -p_730) -> ( b^{1, 731}_2 ∧ b^{1, 731}_1 ∧ -b^{1, 731}_0) c in CNF: c -b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ p_730 ∨ b^{1, 731}_2 c -b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ p_730 ∨ b^{1, 731}_1 c -b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ p_730 ∨ -b^{1, 731}_0 c in DIMACS: -3350 3351 -3352 730 3353 0 -3350 3351 -3352 730 3354 0 -3350 3351 -3352 730 -3355 0 c -2-1 --> break c ( b^{1, 730}_2 ∧ b^{1, 730}_1 ∧ -b^{1, 730}_0 ∧ -p_730) -> break c in CNF: c -b^{1, 730}_2 ∨ -b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ p_730 ∨ break c in DIMACS: -3350 -3351 3352 730 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 730}_2 ∧ -b^{1, 730}_1 ∧ -b^{1, 730}_0 ∧ true) c in CNF: c -b^{1, 730}_2 ∨ b^{1, 730}_1 ∨ b^{1, 730}_0 ∨ false c in DIMACS: -3350 3351 3352 0 c 3 does not represent an automaton state. c -(-b^{1, 730}_2 ∧ b^{1, 730}_1 ∧ b^{1, 730}_0 ∧ true) c in CNF: c b^{1, 730}_2 ∨ -b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ false c in DIMACS: 3350 -3351 -3352 0 c -3 does not represent an automaton state. c -( b^{1, 730}_2 ∧ b^{1, 730}_1 ∧ b^{1, 730}_0 ∧ true) c in CNF: c -b^{1, 730}_2 ∨ -b^{1, 730}_1 ∨ -b^{1, 730}_0 ∨ false c in DIMACS: -3350 -3351 -3352 0 c i = 731 c -2+1 --> -1 c ( b^{1, 731}_2 ∧ b^{1, 731}_1 ∧ -b^{1, 731}_0 ∧ p_731) -> ( b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ b^{1, 732}_0) c in CNF: c -b^{1, 731}_2 ∨ -b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ -p_731 ∨ b^{1, 732}_2 c -b^{1, 731}_2 ∨ -b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ -p_731 ∨ -b^{1, 732}_1 c -b^{1, 731}_2 ∨ -b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ -p_731 ∨ b^{1, 732}_0 c in DIMACS: -3353 -3354 3355 -731 3356 0 -3353 -3354 3355 -731 -3357 0 -3353 -3354 3355 -731 3358 0 c -1+1 --> 0 c ( b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ b^{1, 731}_0 ∧ p_731) -> (-b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ -b^{1, 732}_0) c in CNF: c -b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ -p_731 ∨ -b^{1, 732}_2 c -b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ -p_731 ∨ -b^{1, 732}_1 c -b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ -p_731 ∨ -b^{1, 732}_0 c in DIMACS: -3353 3354 -3355 -731 -3356 0 -3353 3354 -3355 -731 -3357 0 -3353 3354 -3355 -731 -3358 0 c 0+1 --> 1 c (-b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ -b^{1, 731}_0 ∧ p_731) -> (-b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ b^{1, 732}_0) c in CNF: c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ -p_731 ∨ -b^{1, 732}_2 c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ -p_731 ∨ -b^{1, 732}_1 c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ -p_731 ∨ b^{1, 732}_0 c in DIMACS: 3353 3354 3355 -731 -3356 0 3353 3354 3355 -731 -3357 0 3353 3354 3355 -731 3358 0 c 1+1 --> 2 c (-b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ b^{1, 731}_0 ∧ p_731) -> (-b^{1, 732}_2 ∧ b^{1, 732}_1 ∧ -b^{1, 732}_0) c in CNF: c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ -p_731 ∨ -b^{1, 732}_2 c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ -p_731 ∨ b^{1, 732}_1 c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ -p_731 ∨ -b^{1, 732}_0 c in DIMACS: 3353 3354 -3355 -731 -3356 0 3353 3354 -3355 -731 3357 0 3353 3354 -3355 -731 -3358 0 c 2+1 --> break c (-b^{1, 731}_2 ∧ b^{1, 731}_1 ∧ -b^{1, 731}_0 ∧ p_731) -> break c in CNF: c b^{1, 731}_2 ∨ -b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ -p_731 ∨ break c in DIMACS: 3353 -3354 3355 -731 1162 0 c 2-1 --> 1 c (-b^{1, 731}_2 ∧ b^{1, 731}_1 ∧ -b^{1, 731}_0 ∧ -p_731) -> (-b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ b^{1, 732}_0) c in CNF: c b^{1, 731}_2 ∨ -b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ p_731 ∨ -b^{1, 732}_2 c b^{1, 731}_2 ∨ -b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ p_731 ∨ -b^{1, 732}_1 c b^{1, 731}_2 ∨ -b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ p_731 ∨ b^{1, 732}_0 c in DIMACS: 3353 -3354 3355 731 -3356 0 3353 -3354 3355 731 -3357 0 3353 -3354 3355 731 3358 0 c 1-1 --> 0 c (-b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ b^{1, 731}_0 ∧ -p_731) -> (-b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ -b^{1, 732}_0) c in CNF: c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ p_731 ∨ -b^{1, 732}_2 c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ p_731 ∨ -b^{1, 732}_1 c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ p_731 ∨ -b^{1, 732}_0 c in DIMACS: 3353 3354 -3355 731 -3356 0 3353 3354 -3355 731 -3357 0 3353 3354 -3355 731 -3358 0 c 0-1 --> -1 c (-b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ -b^{1, 731}_0 ∧ -p_731) -> ( b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ b^{1, 732}_0) c in CNF: c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ p_731 ∨ b^{1, 732}_2 c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ p_731 ∨ -b^{1, 732}_1 c b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ p_731 ∨ b^{1, 732}_0 c in DIMACS: 3353 3354 3355 731 3356 0 3353 3354 3355 731 -3357 0 3353 3354 3355 731 3358 0 c -1-1 --> -2 c ( b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ b^{1, 731}_0 ∧ -p_731) -> ( b^{1, 732}_2 ∧ b^{1, 732}_1 ∧ -b^{1, 732}_0) c in CNF: c -b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ p_731 ∨ b^{1, 732}_2 c -b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ p_731 ∨ b^{1, 732}_1 c -b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ p_731 ∨ -b^{1, 732}_0 c in DIMACS: -3353 3354 -3355 731 3356 0 -3353 3354 -3355 731 3357 0 -3353 3354 -3355 731 -3358 0 c -2-1 --> break c ( b^{1, 731}_2 ∧ b^{1, 731}_1 ∧ -b^{1, 731}_0 ∧ -p_731) -> break c in CNF: c -b^{1, 731}_2 ∨ -b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ p_731 ∨ break c in DIMACS: -3353 -3354 3355 731 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 731}_2 ∧ -b^{1, 731}_1 ∧ -b^{1, 731}_0 ∧ true) c in CNF: c -b^{1, 731}_2 ∨ b^{1, 731}_1 ∨ b^{1, 731}_0 ∨ false c in DIMACS: -3353 3354 3355 0 c 3 does not represent an automaton state. c -(-b^{1, 731}_2 ∧ b^{1, 731}_1 ∧ b^{1, 731}_0 ∧ true) c in CNF: c b^{1, 731}_2 ∨ -b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ false c in DIMACS: 3353 -3354 -3355 0 c -3 does not represent an automaton state. c -( b^{1, 731}_2 ∧ b^{1, 731}_1 ∧ b^{1, 731}_0 ∧ true) c in CNF: c -b^{1, 731}_2 ∨ -b^{1, 731}_1 ∨ -b^{1, 731}_0 ∨ false c in DIMACS: -3353 -3354 -3355 0 c i = 732 c -2+1 --> -1 c ( b^{1, 732}_2 ∧ b^{1, 732}_1 ∧ -b^{1, 732}_0 ∧ p_732) -> ( b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ b^{1, 733}_0) c in CNF: c -b^{1, 732}_2 ∨ -b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ -p_732 ∨ b^{1, 733}_2 c -b^{1, 732}_2 ∨ -b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ -p_732 ∨ -b^{1, 733}_1 c -b^{1, 732}_2 ∨ -b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ -p_732 ∨ b^{1, 733}_0 c in DIMACS: -3356 -3357 3358 -732 3359 0 -3356 -3357 3358 -732 -3360 0 -3356 -3357 3358 -732 3361 0 c -1+1 --> 0 c ( b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ b^{1, 732}_0 ∧ p_732) -> (-b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ -b^{1, 733}_0) c in CNF: c -b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ -p_732 ∨ -b^{1, 733}_2 c -b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ -p_732 ∨ -b^{1, 733}_1 c -b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ -p_732 ∨ -b^{1, 733}_0 c in DIMACS: -3356 3357 -3358 -732 -3359 0 -3356 3357 -3358 -732 -3360 0 -3356 3357 -3358 -732 -3361 0 c 0+1 --> 1 c (-b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ -b^{1, 732}_0 ∧ p_732) -> (-b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ b^{1, 733}_0) c in CNF: c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ -p_732 ∨ -b^{1, 733}_2 c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ -p_732 ∨ -b^{1, 733}_1 c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ -p_732 ∨ b^{1, 733}_0 c in DIMACS: 3356 3357 3358 -732 -3359 0 3356 3357 3358 -732 -3360 0 3356 3357 3358 -732 3361 0 c 1+1 --> 2 c (-b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ b^{1, 732}_0 ∧ p_732) -> (-b^{1, 733}_2 ∧ b^{1, 733}_1 ∧ -b^{1, 733}_0) c in CNF: c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ -p_732 ∨ -b^{1, 733}_2 c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ -p_732 ∨ b^{1, 733}_1 c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ -p_732 ∨ -b^{1, 733}_0 c in DIMACS: 3356 3357 -3358 -732 -3359 0 3356 3357 -3358 -732 3360 0 3356 3357 -3358 -732 -3361 0 c 2+1 --> break c (-b^{1, 732}_2 ∧ b^{1, 732}_1 ∧ -b^{1, 732}_0 ∧ p_732) -> break c in CNF: c b^{1, 732}_2 ∨ -b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ -p_732 ∨ break c in DIMACS: 3356 -3357 3358 -732 1162 0 c 2-1 --> 1 c (-b^{1, 732}_2 ∧ b^{1, 732}_1 ∧ -b^{1, 732}_0 ∧ -p_732) -> (-b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ b^{1, 733}_0) c in CNF: c b^{1, 732}_2 ∨ -b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ p_732 ∨ -b^{1, 733}_2 c b^{1, 732}_2 ∨ -b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ p_732 ∨ -b^{1, 733}_1 c b^{1, 732}_2 ∨ -b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ p_732 ∨ b^{1, 733}_0 c in DIMACS: 3356 -3357 3358 732 -3359 0 3356 -3357 3358 732 -3360 0 3356 -3357 3358 732 3361 0 c 1-1 --> 0 c (-b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ b^{1, 732}_0 ∧ -p_732) -> (-b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ -b^{1, 733}_0) c in CNF: c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ p_732 ∨ -b^{1, 733}_2 c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ p_732 ∨ -b^{1, 733}_1 c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ p_732 ∨ -b^{1, 733}_0 c in DIMACS: 3356 3357 -3358 732 -3359 0 3356 3357 -3358 732 -3360 0 3356 3357 -3358 732 -3361 0 c 0-1 --> -1 c (-b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ -b^{1, 732}_0 ∧ -p_732) -> ( b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ b^{1, 733}_0) c in CNF: c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ p_732 ∨ b^{1, 733}_2 c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ p_732 ∨ -b^{1, 733}_1 c b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ p_732 ∨ b^{1, 733}_0 c in DIMACS: 3356 3357 3358 732 3359 0 3356 3357 3358 732 -3360 0 3356 3357 3358 732 3361 0 c -1-1 --> -2 c ( b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ b^{1, 732}_0 ∧ -p_732) -> ( b^{1, 733}_2 ∧ b^{1, 733}_1 ∧ -b^{1, 733}_0) c in CNF: c -b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ p_732 ∨ b^{1, 733}_2 c -b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ p_732 ∨ b^{1, 733}_1 c -b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ p_732 ∨ -b^{1, 733}_0 c in DIMACS: -3356 3357 -3358 732 3359 0 -3356 3357 -3358 732 3360 0 -3356 3357 -3358 732 -3361 0 c -2-1 --> break c ( b^{1, 732}_2 ∧ b^{1, 732}_1 ∧ -b^{1, 732}_0 ∧ -p_732) -> break c in CNF: c -b^{1, 732}_2 ∨ -b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ p_732 ∨ break c in DIMACS: -3356 -3357 3358 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 732}_2 ∧ -b^{1, 732}_1 ∧ -b^{1, 732}_0 ∧ true) c in CNF: c -b^{1, 732}_2 ∨ b^{1, 732}_1 ∨ b^{1, 732}_0 ∨ false c in DIMACS: -3356 3357 3358 0 c 3 does not represent an automaton state. c -(-b^{1, 732}_2 ∧ b^{1, 732}_1 ∧ b^{1, 732}_0 ∧ true) c in CNF: c b^{1, 732}_2 ∨ -b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ false c in DIMACS: 3356 -3357 -3358 0 c -3 does not represent an automaton state. c -( b^{1, 732}_2 ∧ b^{1, 732}_1 ∧ b^{1, 732}_0 ∧ true) c in CNF: c -b^{1, 732}_2 ∨ -b^{1, 732}_1 ∨ -b^{1, 732}_0 ∨ false c in DIMACS: -3356 -3357 -3358 0 c i = 733 c -2+1 --> -1 c ( b^{1, 733}_2 ∧ b^{1, 733}_1 ∧ -b^{1, 733}_0 ∧ p_733) -> ( b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ b^{1, 734}_0) c in CNF: c -b^{1, 733}_2 ∨ -b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ -p_733 ∨ b^{1, 734}_2 c -b^{1, 733}_2 ∨ -b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ -p_733 ∨ -b^{1, 734}_1 c -b^{1, 733}_2 ∨ -b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ -p_733 ∨ b^{1, 734}_0 c in DIMACS: -3359 -3360 3361 -733 3362 0 -3359 -3360 3361 -733 -3363 0 -3359 -3360 3361 -733 3364 0 c -1+1 --> 0 c ( b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ b^{1, 733}_0 ∧ p_733) -> (-b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ -b^{1, 734}_0) c in CNF: c -b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ -p_733 ∨ -b^{1, 734}_2 c -b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ -p_733 ∨ -b^{1, 734}_1 c -b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ -p_733 ∨ -b^{1, 734}_0 c in DIMACS: -3359 3360 -3361 -733 -3362 0 -3359 3360 -3361 -733 -3363 0 -3359 3360 -3361 -733 -3364 0 c 0+1 --> 1 c (-b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ -b^{1, 733}_0 ∧ p_733) -> (-b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ b^{1, 734}_0) c in CNF: c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ -p_733 ∨ -b^{1, 734}_2 c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ -p_733 ∨ -b^{1, 734}_1 c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ -p_733 ∨ b^{1, 734}_0 c in DIMACS: 3359 3360 3361 -733 -3362 0 3359 3360 3361 -733 -3363 0 3359 3360 3361 -733 3364 0 c 1+1 --> 2 c (-b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ b^{1, 733}_0 ∧ p_733) -> (-b^{1, 734}_2 ∧ b^{1, 734}_1 ∧ -b^{1, 734}_0) c in CNF: c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ -p_733 ∨ -b^{1, 734}_2 c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ -p_733 ∨ b^{1, 734}_1 c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ -p_733 ∨ -b^{1, 734}_0 c in DIMACS: 3359 3360 -3361 -733 -3362 0 3359 3360 -3361 -733 3363 0 3359 3360 -3361 -733 -3364 0 c 2+1 --> break c (-b^{1, 733}_2 ∧ b^{1, 733}_1 ∧ -b^{1, 733}_0 ∧ p_733) -> break c in CNF: c b^{1, 733}_2 ∨ -b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ -p_733 ∨ break c in DIMACS: 3359 -3360 3361 -733 1162 0 c 2-1 --> 1 c (-b^{1, 733}_2 ∧ b^{1, 733}_1 ∧ -b^{1, 733}_0 ∧ -p_733) -> (-b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ b^{1, 734}_0) c in CNF: c b^{1, 733}_2 ∨ -b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ p_733 ∨ -b^{1, 734}_2 c b^{1, 733}_2 ∨ -b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ p_733 ∨ -b^{1, 734}_1 c b^{1, 733}_2 ∨ -b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ p_733 ∨ b^{1, 734}_0 c in DIMACS: 3359 -3360 3361 733 -3362 0 3359 -3360 3361 733 -3363 0 3359 -3360 3361 733 3364 0 c 1-1 --> 0 c (-b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ b^{1, 733}_0 ∧ -p_733) -> (-b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ -b^{1, 734}_0) c in CNF: c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ p_733 ∨ -b^{1, 734}_2 c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ p_733 ∨ -b^{1, 734}_1 c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ p_733 ∨ -b^{1, 734}_0 c in DIMACS: 3359 3360 -3361 733 -3362 0 3359 3360 -3361 733 -3363 0 3359 3360 -3361 733 -3364 0 c 0-1 --> -1 c (-b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ -b^{1, 733}_0 ∧ -p_733) -> ( b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ b^{1, 734}_0) c in CNF: c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ p_733 ∨ b^{1, 734}_2 c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ p_733 ∨ -b^{1, 734}_1 c b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ p_733 ∨ b^{1, 734}_0 c in DIMACS: 3359 3360 3361 733 3362 0 3359 3360 3361 733 -3363 0 3359 3360 3361 733 3364 0 c -1-1 --> -2 c ( b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ b^{1, 733}_0 ∧ -p_733) -> ( b^{1, 734}_2 ∧ b^{1, 734}_1 ∧ -b^{1, 734}_0) c in CNF: c -b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ p_733 ∨ b^{1, 734}_2 c -b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ p_733 ∨ b^{1, 734}_1 c -b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ p_733 ∨ -b^{1, 734}_0 c in DIMACS: -3359 3360 -3361 733 3362 0 -3359 3360 -3361 733 3363 0 -3359 3360 -3361 733 -3364 0 c -2-1 --> break c ( b^{1, 733}_2 ∧ b^{1, 733}_1 ∧ -b^{1, 733}_0 ∧ -p_733) -> break c in CNF: c -b^{1, 733}_2 ∨ -b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ p_733 ∨ break c in DIMACS: -3359 -3360 3361 733 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 733}_2 ∧ -b^{1, 733}_1 ∧ -b^{1, 733}_0 ∧ true) c in CNF: c -b^{1, 733}_2 ∨ b^{1, 733}_1 ∨ b^{1, 733}_0 ∨ false c in DIMACS: -3359 3360 3361 0 c 3 does not represent an automaton state. c -(-b^{1, 733}_2 ∧ b^{1, 733}_1 ∧ b^{1, 733}_0 ∧ true) c in CNF: c b^{1, 733}_2 ∨ -b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ false c in DIMACS: 3359 -3360 -3361 0 c -3 does not represent an automaton state. c -( b^{1, 733}_2 ∧ b^{1, 733}_1 ∧ b^{1, 733}_0 ∧ true) c in CNF: c -b^{1, 733}_2 ∨ -b^{1, 733}_1 ∨ -b^{1, 733}_0 ∨ false c in DIMACS: -3359 -3360 -3361 0 c i = 734 c -2+1 --> -1 c ( b^{1, 734}_2 ∧ b^{1, 734}_1 ∧ -b^{1, 734}_0 ∧ p_734) -> ( b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ b^{1, 735}_0) c in CNF: c -b^{1, 734}_2 ∨ -b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ -p_734 ∨ b^{1, 735}_2 c -b^{1, 734}_2 ∨ -b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ -p_734 ∨ -b^{1, 735}_1 c -b^{1, 734}_2 ∨ -b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ -p_734 ∨ b^{1, 735}_0 c in DIMACS: -3362 -3363 3364 -734 3365 0 -3362 -3363 3364 -734 -3366 0 -3362 -3363 3364 -734 3367 0 c -1+1 --> 0 c ( b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ b^{1, 734}_0 ∧ p_734) -> (-b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ -b^{1, 735}_0) c in CNF: c -b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ -p_734 ∨ -b^{1, 735}_2 c -b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ -p_734 ∨ -b^{1, 735}_1 c -b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ -p_734 ∨ -b^{1, 735}_0 c in DIMACS: -3362 3363 -3364 -734 -3365 0 -3362 3363 -3364 -734 -3366 0 -3362 3363 -3364 -734 -3367 0 c 0+1 --> 1 c (-b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ -b^{1, 734}_0 ∧ p_734) -> (-b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ b^{1, 735}_0) c in CNF: c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ -p_734 ∨ -b^{1, 735}_2 c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ -p_734 ∨ -b^{1, 735}_1 c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ -p_734 ∨ b^{1, 735}_0 c in DIMACS: 3362 3363 3364 -734 -3365 0 3362 3363 3364 -734 -3366 0 3362 3363 3364 -734 3367 0 c 1+1 --> 2 c (-b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ b^{1, 734}_0 ∧ p_734) -> (-b^{1, 735}_2 ∧ b^{1, 735}_1 ∧ -b^{1, 735}_0) c in CNF: c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ -p_734 ∨ -b^{1, 735}_2 c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ -p_734 ∨ b^{1, 735}_1 c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ -p_734 ∨ -b^{1, 735}_0 c in DIMACS: 3362 3363 -3364 -734 -3365 0 3362 3363 -3364 -734 3366 0 3362 3363 -3364 -734 -3367 0 c 2+1 --> break c (-b^{1, 734}_2 ∧ b^{1, 734}_1 ∧ -b^{1, 734}_0 ∧ p_734) -> break c in CNF: c b^{1, 734}_2 ∨ -b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ -p_734 ∨ break c in DIMACS: 3362 -3363 3364 -734 1162 0 c 2-1 --> 1 c (-b^{1, 734}_2 ∧ b^{1, 734}_1 ∧ -b^{1, 734}_0 ∧ -p_734) -> (-b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ b^{1, 735}_0) c in CNF: c b^{1, 734}_2 ∨ -b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ p_734 ∨ -b^{1, 735}_2 c b^{1, 734}_2 ∨ -b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ p_734 ∨ -b^{1, 735}_1 c b^{1, 734}_2 ∨ -b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ p_734 ∨ b^{1, 735}_0 c in DIMACS: 3362 -3363 3364 734 -3365 0 3362 -3363 3364 734 -3366 0 3362 -3363 3364 734 3367 0 c 1-1 --> 0 c (-b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ b^{1, 734}_0 ∧ -p_734) -> (-b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ -b^{1, 735}_0) c in CNF: c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ p_734 ∨ -b^{1, 735}_2 c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ p_734 ∨ -b^{1, 735}_1 c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ p_734 ∨ -b^{1, 735}_0 c in DIMACS: 3362 3363 -3364 734 -3365 0 3362 3363 -3364 734 -3366 0 3362 3363 -3364 734 -3367 0 c 0-1 --> -1 c (-b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ -b^{1, 734}_0 ∧ -p_734) -> ( b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ b^{1, 735}_0) c in CNF: c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ p_734 ∨ b^{1, 735}_2 c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ p_734 ∨ -b^{1, 735}_1 c b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ p_734 ∨ b^{1, 735}_0 c in DIMACS: 3362 3363 3364 734 3365 0 3362 3363 3364 734 -3366 0 3362 3363 3364 734 3367 0 c -1-1 --> -2 c ( b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ b^{1, 734}_0 ∧ -p_734) -> ( b^{1, 735}_2 ∧ b^{1, 735}_1 ∧ -b^{1, 735}_0) c in CNF: c -b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ p_734 ∨ b^{1, 735}_2 c -b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ p_734 ∨ b^{1, 735}_1 c -b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ p_734 ∨ -b^{1, 735}_0 c in DIMACS: -3362 3363 -3364 734 3365 0 -3362 3363 -3364 734 3366 0 -3362 3363 -3364 734 -3367 0 c -2-1 --> break c ( b^{1, 734}_2 ∧ b^{1, 734}_1 ∧ -b^{1, 734}_0 ∧ -p_734) -> break c in CNF: c -b^{1, 734}_2 ∨ -b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ p_734 ∨ break c in DIMACS: -3362 -3363 3364 734 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 734}_2 ∧ -b^{1, 734}_1 ∧ -b^{1, 734}_0 ∧ true) c in CNF: c -b^{1, 734}_2 ∨ b^{1, 734}_1 ∨ b^{1, 734}_0 ∨ false c in DIMACS: -3362 3363 3364 0 c 3 does not represent an automaton state. c -(-b^{1, 734}_2 ∧ b^{1, 734}_1 ∧ b^{1, 734}_0 ∧ true) c in CNF: c b^{1, 734}_2 ∨ -b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ false c in DIMACS: 3362 -3363 -3364 0 c -3 does not represent an automaton state. c -( b^{1, 734}_2 ∧ b^{1, 734}_1 ∧ b^{1, 734}_0 ∧ true) c in CNF: c -b^{1, 734}_2 ∨ -b^{1, 734}_1 ∨ -b^{1, 734}_0 ∨ false c in DIMACS: -3362 -3363 -3364 0 c i = 735 c -2+1 --> -1 c ( b^{1, 735}_2 ∧ b^{1, 735}_1 ∧ -b^{1, 735}_0 ∧ p_735) -> ( b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ b^{1, 736}_0) c in CNF: c -b^{1, 735}_2 ∨ -b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ -p_735 ∨ b^{1, 736}_2 c -b^{1, 735}_2 ∨ -b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ -p_735 ∨ -b^{1, 736}_1 c -b^{1, 735}_2 ∨ -b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ -p_735 ∨ b^{1, 736}_0 c in DIMACS: -3365 -3366 3367 -735 3368 0 -3365 -3366 3367 -735 -3369 0 -3365 -3366 3367 -735 3370 0 c -1+1 --> 0 c ( b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ b^{1, 735}_0 ∧ p_735) -> (-b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ -b^{1, 736}_0) c in CNF: c -b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ -p_735 ∨ -b^{1, 736}_2 c -b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ -p_735 ∨ -b^{1, 736}_1 c -b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ -p_735 ∨ -b^{1, 736}_0 c in DIMACS: -3365 3366 -3367 -735 -3368 0 -3365 3366 -3367 -735 -3369 0 -3365 3366 -3367 -735 -3370 0 c 0+1 --> 1 c (-b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ -b^{1, 735}_0 ∧ p_735) -> (-b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ b^{1, 736}_0) c in CNF: c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ -p_735 ∨ -b^{1, 736}_2 c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ -p_735 ∨ -b^{1, 736}_1 c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ -p_735 ∨ b^{1, 736}_0 c in DIMACS: 3365 3366 3367 -735 -3368 0 3365 3366 3367 -735 -3369 0 3365 3366 3367 -735 3370 0 c 1+1 --> 2 c (-b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ b^{1, 735}_0 ∧ p_735) -> (-b^{1, 736}_2 ∧ b^{1, 736}_1 ∧ -b^{1, 736}_0) c in CNF: c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ -p_735 ∨ -b^{1, 736}_2 c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ -p_735 ∨ b^{1, 736}_1 c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ -p_735 ∨ -b^{1, 736}_0 c in DIMACS: 3365 3366 -3367 -735 -3368 0 3365 3366 -3367 -735 3369 0 3365 3366 -3367 -735 -3370 0 c 2+1 --> break c (-b^{1, 735}_2 ∧ b^{1, 735}_1 ∧ -b^{1, 735}_0 ∧ p_735) -> break c in CNF: c b^{1, 735}_2 ∨ -b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ -p_735 ∨ break c in DIMACS: 3365 -3366 3367 -735 1162 0 c 2-1 --> 1 c (-b^{1, 735}_2 ∧ b^{1, 735}_1 ∧ -b^{1, 735}_0 ∧ -p_735) -> (-b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ b^{1, 736}_0) c in CNF: c b^{1, 735}_2 ∨ -b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ p_735 ∨ -b^{1, 736}_2 c b^{1, 735}_2 ∨ -b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ p_735 ∨ -b^{1, 736}_1 c b^{1, 735}_2 ∨ -b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ p_735 ∨ b^{1, 736}_0 c in DIMACS: 3365 -3366 3367 735 -3368 0 3365 -3366 3367 735 -3369 0 3365 -3366 3367 735 3370 0 c 1-1 --> 0 c (-b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ b^{1, 735}_0 ∧ -p_735) -> (-b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ -b^{1, 736}_0) c in CNF: c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ p_735 ∨ -b^{1, 736}_2 c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ p_735 ∨ -b^{1, 736}_1 c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ p_735 ∨ -b^{1, 736}_0 c in DIMACS: 3365 3366 -3367 735 -3368 0 3365 3366 -3367 735 -3369 0 3365 3366 -3367 735 -3370 0 c 0-1 --> -1 c (-b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ -b^{1, 735}_0 ∧ -p_735) -> ( b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ b^{1, 736}_0) c in CNF: c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ p_735 ∨ b^{1, 736}_2 c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ p_735 ∨ -b^{1, 736}_1 c b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ p_735 ∨ b^{1, 736}_0 c in DIMACS: 3365 3366 3367 735 3368 0 3365 3366 3367 735 -3369 0 3365 3366 3367 735 3370 0 c -1-1 --> -2 c ( b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ b^{1, 735}_0 ∧ -p_735) -> ( b^{1, 736}_2 ∧ b^{1, 736}_1 ∧ -b^{1, 736}_0) c in CNF: c -b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ p_735 ∨ b^{1, 736}_2 c -b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ p_735 ∨ b^{1, 736}_1 c -b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ p_735 ∨ -b^{1, 736}_0 c in DIMACS: -3365 3366 -3367 735 3368 0 -3365 3366 -3367 735 3369 0 -3365 3366 -3367 735 -3370 0 c -2-1 --> break c ( b^{1, 735}_2 ∧ b^{1, 735}_1 ∧ -b^{1, 735}_0 ∧ -p_735) -> break c in CNF: c -b^{1, 735}_2 ∨ -b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ p_735 ∨ break c in DIMACS: -3365 -3366 3367 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 735}_2 ∧ -b^{1, 735}_1 ∧ -b^{1, 735}_0 ∧ true) c in CNF: c -b^{1, 735}_2 ∨ b^{1, 735}_1 ∨ b^{1, 735}_0 ∨ false c in DIMACS: -3365 3366 3367 0 c 3 does not represent an automaton state. c -(-b^{1, 735}_2 ∧ b^{1, 735}_1 ∧ b^{1, 735}_0 ∧ true) c in CNF: c b^{1, 735}_2 ∨ -b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ false c in DIMACS: 3365 -3366 -3367 0 c -3 does not represent an automaton state. c -( b^{1, 735}_2 ∧ b^{1, 735}_1 ∧ b^{1, 735}_0 ∧ true) c in CNF: c -b^{1, 735}_2 ∨ -b^{1, 735}_1 ∨ -b^{1, 735}_0 ∨ false c in DIMACS: -3365 -3366 -3367 0 c i = 736 c -2+1 --> -1 c ( b^{1, 736}_2 ∧ b^{1, 736}_1 ∧ -b^{1, 736}_0 ∧ p_736) -> ( b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ b^{1, 737}_0) c in CNF: c -b^{1, 736}_2 ∨ -b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ -p_736 ∨ b^{1, 737}_2 c -b^{1, 736}_2 ∨ -b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ -p_736 ∨ -b^{1, 737}_1 c -b^{1, 736}_2 ∨ -b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ -p_736 ∨ b^{1, 737}_0 c in DIMACS: -3368 -3369 3370 -736 3371 0 -3368 -3369 3370 -736 -3372 0 -3368 -3369 3370 -736 3373 0 c -1+1 --> 0 c ( b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ b^{1, 736}_0 ∧ p_736) -> (-b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ -b^{1, 737}_0) c in CNF: c -b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ -p_736 ∨ -b^{1, 737}_2 c -b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ -p_736 ∨ -b^{1, 737}_1 c -b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ -p_736 ∨ -b^{1, 737}_0 c in DIMACS: -3368 3369 -3370 -736 -3371 0 -3368 3369 -3370 -736 -3372 0 -3368 3369 -3370 -736 -3373 0 c 0+1 --> 1 c (-b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ -b^{1, 736}_0 ∧ p_736) -> (-b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ b^{1, 737}_0) c in CNF: c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ -p_736 ∨ -b^{1, 737}_2 c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ -p_736 ∨ -b^{1, 737}_1 c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ -p_736 ∨ b^{1, 737}_0 c in DIMACS: 3368 3369 3370 -736 -3371 0 3368 3369 3370 -736 -3372 0 3368 3369 3370 -736 3373 0 c 1+1 --> 2 c (-b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ b^{1, 736}_0 ∧ p_736) -> (-b^{1, 737}_2 ∧ b^{1, 737}_1 ∧ -b^{1, 737}_0) c in CNF: c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ -p_736 ∨ -b^{1, 737}_2 c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ -p_736 ∨ b^{1, 737}_1 c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ -p_736 ∨ -b^{1, 737}_0 c in DIMACS: 3368 3369 -3370 -736 -3371 0 3368 3369 -3370 -736 3372 0 3368 3369 -3370 -736 -3373 0 c 2+1 --> break c (-b^{1, 736}_2 ∧ b^{1, 736}_1 ∧ -b^{1, 736}_0 ∧ p_736) -> break c in CNF: c b^{1, 736}_2 ∨ -b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ -p_736 ∨ break c in DIMACS: 3368 -3369 3370 -736 1162 0 c 2-1 --> 1 c (-b^{1, 736}_2 ∧ b^{1, 736}_1 ∧ -b^{1, 736}_0 ∧ -p_736) -> (-b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ b^{1, 737}_0) c in CNF: c b^{1, 736}_2 ∨ -b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ p_736 ∨ -b^{1, 737}_2 c b^{1, 736}_2 ∨ -b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ p_736 ∨ -b^{1, 737}_1 c b^{1, 736}_2 ∨ -b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ p_736 ∨ b^{1, 737}_0 c in DIMACS: 3368 -3369 3370 736 -3371 0 3368 -3369 3370 736 -3372 0 3368 -3369 3370 736 3373 0 c 1-1 --> 0 c (-b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ b^{1, 736}_0 ∧ -p_736) -> (-b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ -b^{1, 737}_0) c in CNF: c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ p_736 ∨ -b^{1, 737}_2 c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ p_736 ∨ -b^{1, 737}_1 c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ p_736 ∨ -b^{1, 737}_0 c in DIMACS: 3368 3369 -3370 736 -3371 0 3368 3369 -3370 736 -3372 0 3368 3369 -3370 736 -3373 0 c 0-1 --> -1 c (-b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ -b^{1, 736}_0 ∧ -p_736) -> ( b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ b^{1, 737}_0) c in CNF: c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ p_736 ∨ b^{1, 737}_2 c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ p_736 ∨ -b^{1, 737}_1 c b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ p_736 ∨ b^{1, 737}_0 c in DIMACS: 3368 3369 3370 736 3371 0 3368 3369 3370 736 -3372 0 3368 3369 3370 736 3373 0 c -1-1 --> -2 c ( b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ b^{1, 736}_0 ∧ -p_736) -> ( b^{1, 737}_2 ∧ b^{1, 737}_1 ∧ -b^{1, 737}_0) c in CNF: c -b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ p_736 ∨ b^{1, 737}_2 c -b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ p_736 ∨ b^{1, 737}_1 c -b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ p_736 ∨ -b^{1, 737}_0 c in DIMACS: -3368 3369 -3370 736 3371 0 -3368 3369 -3370 736 3372 0 -3368 3369 -3370 736 -3373 0 c -2-1 --> break c ( b^{1, 736}_2 ∧ b^{1, 736}_1 ∧ -b^{1, 736}_0 ∧ -p_736) -> break c in CNF: c -b^{1, 736}_2 ∨ -b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ p_736 ∨ break c in DIMACS: -3368 -3369 3370 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 736}_2 ∧ -b^{1, 736}_1 ∧ -b^{1, 736}_0 ∧ true) c in CNF: c -b^{1, 736}_2 ∨ b^{1, 736}_1 ∨ b^{1, 736}_0 ∨ false c in DIMACS: -3368 3369 3370 0 c 3 does not represent an automaton state. c -(-b^{1, 736}_2 ∧ b^{1, 736}_1 ∧ b^{1, 736}_0 ∧ true) c in CNF: c b^{1, 736}_2 ∨ -b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ false c in DIMACS: 3368 -3369 -3370 0 c -3 does not represent an automaton state. c -( b^{1, 736}_2 ∧ b^{1, 736}_1 ∧ b^{1, 736}_0 ∧ true) c in CNF: c -b^{1, 736}_2 ∨ -b^{1, 736}_1 ∨ -b^{1, 736}_0 ∨ false c in DIMACS: -3368 -3369 -3370 0 c i = 737 c -2+1 --> -1 c ( b^{1, 737}_2 ∧ b^{1, 737}_1 ∧ -b^{1, 737}_0 ∧ p_737) -> ( b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ b^{1, 738}_0) c in CNF: c -b^{1, 737}_2 ∨ -b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ -p_737 ∨ b^{1, 738}_2 c -b^{1, 737}_2 ∨ -b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ -p_737 ∨ -b^{1, 738}_1 c -b^{1, 737}_2 ∨ -b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ -p_737 ∨ b^{1, 738}_0 c in DIMACS: -3371 -3372 3373 -737 3374 0 -3371 -3372 3373 -737 -3375 0 -3371 -3372 3373 -737 3376 0 c -1+1 --> 0 c ( b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ b^{1, 737}_0 ∧ p_737) -> (-b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ -b^{1, 738}_0) c in CNF: c -b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ -p_737 ∨ -b^{1, 738}_2 c -b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ -p_737 ∨ -b^{1, 738}_1 c -b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ -p_737 ∨ -b^{1, 738}_0 c in DIMACS: -3371 3372 -3373 -737 -3374 0 -3371 3372 -3373 -737 -3375 0 -3371 3372 -3373 -737 -3376 0 c 0+1 --> 1 c (-b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ -b^{1, 737}_0 ∧ p_737) -> (-b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ b^{1, 738}_0) c in CNF: c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ -p_737 ∨ -b^{1, 738}_2 c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ -p_737 ∨ -b^{1, 738}_1 c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ -p_737 ∨ b^{1, 738}_0 c in DIMACS: 3371 3372 3373 -737 -3374 0 3371 3372 3373 -737 -3375 0 3371 3372 3373 -737 3376 0 c 1+1 --> 2 c (-b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ b^{1, 737}_0 ∧ p_737) -> (-b^{1, 738}_2 ∧ b^{1, 738}_1 ∧ -b^{1, 738}_0) c in CNF: c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ -p_737 ∨ -b^{1, 738}_2 c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ -p_737 ∨ b^{1, 738}_1 c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ -p_737 ∨ -b^{1, 738}_0 c in DIMACS: 3371 3372 -3373 -737 -3374 0 3371 3372 -3373 -737 3375 0 3371 3372 -3373 -737 -3376 0 c 2+1 --> break c (-b^{1, 737}_2 ∧ b^{1, 737}_1 ∧ -b^{1, 737}_0 ∧ p_737) -> break c in CNF: c b^{1, 737}_2 ∨ -b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ -p_737 ∨ break c in DIMACS: 3371 -3372 3373 -737 1162 0 c 2-1 --> 1 c (-b^{1, 737}_2 ∧ b^{1, 737}_1 ∧ -b^{1, 737}_0 ∧ -p_737) -> (-b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ b^{1, 738}_0) c in CNF: c b^{1, 737}_2 ∨ -b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ p_737 ∨ -b^{1, 738}_2 c b^{1, 737}_2 ∨ -b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ p_737 ∨ -b^{1, 738}_1 c b^{1, 737}_2 ∨ -b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ p_737 ∨ b^{1, 738}_0 c in DIMACS: 3371 -3372 3373 737 -3374 0 3371 -3372 3373 737 -3375 0 3371 -3372 3373 737 3376 0 c 1-1 --> 0 c (-b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ b^{1, 737}_0 ∧ -p_737) -> (-b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ -b^{1, 738}_0) c in CNF: c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ p_737 ∨ -b^{1, 738}_2 c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ p_737 ∨ -b^{1, 738}_1 c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ p_737 ∨ -b^{1, 738}_0 c in DIMACS: 3371 3372 -3373 737 -3374 0 3371 3372 -3373 737 -3375 0 3371 3372 -3373 737 -3376 0 c 0-1 --> -1 c (-b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ -b^{1, 737}_0 ∧ -p_737) -> ( b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ b^{1, 738}_0) c in CNF: c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ p_737 ∨ b^{1, 738}_2 c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ p_737 ∨ -b^{1, 738}_1 c b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ p_737 ∨ b^{1, 738}_0 c in DIMACS: 3371 3372 3373 737 3374 0 3371 3372 3373 737 -3375 0 3371 3372 3373 737 3376 0 c -1-1 --> -2 c ( b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ b^{1, 737}_0 ∧ -p_737) -> ( b^{1, 738}_2 ∧ b^{1, 738}_1 ∧ -b^{1, 738}_0) c in CNF: c -b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ p_737 ∨ b^{1, 738}_2 c -b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ p_737 ∨ b^{1, 738}_1 c -b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ p_737 ∨ -b^{1, 738}_0 c in DIMACS: -3371 3372 -3373 737 3374 0 -3371 3372 -3373 737 3375 0 -3371 3372 -3373 737 -3376 0 c -2-1 --> break c ( b^{1, 737}_2 ∧ b^{1, 737}_1 ∧ -b^{1, 737}_0 ∧ -p_737) -> break c in CNF: c -b^{1, 737}_2 ∨ -b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ p_737 ∨ break c in DIMACS: -3371 -3372 3373 737 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 737}_2 ∧ -b^{1, 737}_1 ∧ -b^{1, 737}_0 ∧ true) c in CNF: c -b^{1, 737}_2 ∨ b^{1, 737}_1 ∨ b^{1, 737}_0 ∨ false c in DIMACS: -3371 3372 3373 0 c 3 does not represent an automaton state. c -(-b^{1, 737}_2 ∧ b^{1, 737}_1 ∧ b^{1, 737}_0 ∧ true) c in CNF: c b^{1, 737}_2 ∨ -b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ false c in DIMACS: 3371 -3372 -3373 0 c -3 does not represent an automaton state. c -( b^{1, 737}_2 ∧ b^{1, 737}_1 ∧ b^{1, 737}_0 ∧ true) c in CNF: c -b^{1, 737}_2 ∨ -b^{1, 737}_1 ∨ -b^{1, 737}_0 ∨ false c in DIMACS: -3371 -3372 -3373 0 c i = 738 c -2+1 --> -1 c ( b^{1, 738}_2 ∧ b^{1, 738}_1 ∧ -b^{1, 738}_0 ∧ p_738) -> ( b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ b^{1, 739}_0) c in CNF: c -b^{1, 738}_2 ∨ -b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ -p_738 ∨ b^{1, 739}_2 c -b^{1, 738}_2 ∨ -b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ -p_738 ∨ -b^{1, 739}_1 c -b^{1, 738}_2 ∨ -b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ -p_738 ∨ b^{1, 739}_0 c in DIMACS: -3374 -3375 3376 -738 3377 0 -3374 -3375 3376 -738 -3378 0 -3374 -3375 3376 -738 3379 0 c -1+1 --> 0 c ( b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ b^{1, 738}_0 ∧ p_738) -> (-b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ -b^{1, 739}_0) c in CNF: c -b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ -p_738 ∨ -b^{1, 739}_2 c -b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ -p_738 ∨ -b^{1, 739}_1 c -b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ -p_738 ∨ -b^{1, 739}_0 c in DIMACS: -3374 3375 -3376 -738 -3377 0 -3374 3375 -3376 -738 -3378 0 -3374 3375 -3376 -738 -3379 0 c 0+1 --> 1 c (-b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ -b^{1, 738}_0 ∧ p_738) -> (-b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ b^{1, 739}_0) c in CNF: c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ -p_738 ∨ -b^{1, 739}_2 c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ -p_738 ∨ -b^{1, 739}_1 c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ -p_738 ∨ b^{1, 739}_0 c in DIMACS: 3374 3375 3376 -738 -3377 0 3374 3375 3376 -738 -3378 0 3374 3375 3376 -738 3379 0 c 1+1 --> 2 c (-b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ b^{1, 738}_0 ∧ p_738) -> (-b^{1, 739}_2 ∧ b^{1, 739}_1 ∧ -b^{1, 739}_0) c in CNF: c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ -p_738 ∨ -b^{1, 739}_2 c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ -p_738 ∨ b^{1, 739}_1 c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ -p_738 ∨ -b^{1, 739}_0 c in DIMACS: 3374 3375 -3376 -738 -3377 0 3374 3375 -3376 -738 3378 0 3374 3375 -3376 -738 -3379 0 c 2+1 --> break c (-b^{1, 738}_2 ∧ b^{1, 738}_1 ∧ -b^{1, 738}_0 ∧ p_738) -> break c in CNF: c b^{1, 738}_2 ∨ -b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ -p_738 ∨ break c in DIMACS: 3374 -3375 3376 -738 1162 0 c 2-1 --> 1 c (-b^{1, 738}_2 ∧ b^{1, 738}_1 ∧ -b^{1, 738}_0 ∧ -p_738) -> (-b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ b^{1, 739}_0) c in CNF: c b^{1, 738}_2 ∨ -b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ p_738 ∨ -b^{1, 739}_2 c b^{1, 738}_2 ∨ -b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ p_738 ∨ -b^{1, 739}_1 c b^{1, 738}_2 ∨ -b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ p_738 ∨ b^{1, 739}_0 c in DIMACS: 3374 -3375 3376 738 -3377 0 3374 -3375 3376 738 -3378 0 3374 -3375 3376 738 3379 0 c 1-1 --> 0 c (-b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ b^{1, 738}_0 ∧ -p_738) -> (-b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ -b^{1, 739}_0) c in CNF: c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ p_738 ∨ -b^{1, 739}_2 c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ p_738 ∨ -b^{1, 739}_1 c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ p_738 ∨ -b^{1, 739}_0 c in DIMACS: 3374 3375 -3376 738 -3377 0 3374 3375 -3376 738 -3378 0 3374 3375 -3376 738 -3379 0 c 0-1 --> -1 c (-b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ -b^{1, 738}_0 ∧ -p_738) -> ( b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ b^{1, 739}_0) c in CNF: c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ p_738 ∨ b^{1, 739}_2 c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ p_738 ∨ -b^{1, 739}_1 c b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ p_738 ∨ b^{1, 739}_0 c in DIMACS: 3374 3375 3376 738 3377 0 3374 3375 3376 738 -3378 0 3374 3375 3376 738 3379 0 c -1-1 --> -2 c ( b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ b^{1, 738}_0 ∧ -p_738) -> ( b^{1, 739}_2 ∧ b^{1, 739}_1 ∧ -b^{1, 739}_0) c in CNF: c -b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ p_738 ∨ b^{1, 739}_2 c -b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ p_738 ∨ b^{1, 739}_1 c -b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ p_738 ∨ -b^{1, 739}_0 c in DIMACS: -3374 3375 -3376 738 3377 0 -3374 3375 -3376 738 3378 0 -3374 3375 -3376 738 -3379 0 c -2-1 --> break c ( b^{1, 738}_2 ∧ b^{1, 738}_1 ∧ -b^{1, 738}_0 ∧ -p_738) -> break c in CNF: c -b^{1, 738}_2 ∨ -b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ p_738 ∨ break c in DIMACS: -3374 -3375 3376 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 738}_2 ∧ -b^{1, 738}_1 ∧ -b^{1, 738}_0 ∧ true) c in CNF: c -b^{1, 738}_2 ∨ b^{1, 738}_1 ∨ b^{1, 738}_0 ∨ false c in DIMACS: -3374 3375 3376 0 c 3 does not represent an automaton state. c -(-b^{1, 738}_2 ∧ b^{1, 738}_1 ∧ b^{1, 738}_0 ∧ true) c in CNF: c b^{1, 738}_2 ∨ -b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ false c in DIMACS: 3374 -3375 -3376 0 c -3 does not represent an automaton state. c -( b^{1, 738}_2 ∧ b^{1, 738}_1 ∧ b^{1, 738}_0 ∧ true) c in CNF: c -b^{1, 738}_2 ∨ -b^{1, 738}_1 ∨ -b^{1, 738}_0 ∨ false c in DIMACS: -3374 -3375 -3376 0 c i = 739 c -2+1 --> -1 c ( b^{1, 739}_2 ∧ b^{1, 739}_1 ∧ -b^{1, 739}_0 ∧ p_739) -> ( b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ b^{1, 740}_0) c in CNF: c -b^{1, 739}_2 ∨ -b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ -p_739 ∨ b^{1, 740}_2 c -b^{1, 739}_2 ∨ -b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ -p_739 ∨ -b^{1, 740}_1 c -b^{1, 739}_2 ∨ -b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ -p_739 ∨ b^{1, 740}_0 c in DIMACS: -3377 -3378 3379 -739 3380 0 -3377 -3378 3379 -739 -3381 0 -3377 -3378 3379 -739 3382 0 c -1+1 --> 0 c ( b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ b^{1, 739}_0 ∧ p_739) -> (-b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ -b^{1, 740}_0) c in CNF: c -b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ -p_739 ∨ -b^{1, 740}_2 c -b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ -p_739 ∨ -b^{1, 740}_1 c -b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ -p_739 ∨ -b^{1, 740}_0 c in DIMACS: -3377 3378 -3379 -739 -3380 0 -3377 3378 -3379 -739 -3381 0 -3377 3378 -3379 -739 -3382 0 c 0+1 --> 1 c (-b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ -b^{1, 739}_0 ∧ p_739) -> (-b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ b^{1, 740}_0) c in CNF: c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ -p_739 ∨ -b^{1, 740}_2 c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ -p_739 ∨ -b^{1, 740}_1 c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ -p_739 ∨ b^{1, 740}_0 c in DIMACS: 3377 3378 3379 -739 -3380 0 3377 3378 3379 -739 -3381 0 3377 3378 3379 -739 3382 0 c 1+1 --> 2 c (-b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ b^{1, 739}_0 ∧ p_739) -> (-b^{1, 740}_2 ∧ b^{1, 740}_1 ∧ -b^{1, 740}_0) c in CNF: c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ -p_739 ∨ -b^{1, 740}_2 c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ -p_739 ∨ b^{1, 740}_1 c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ -p_739 ∨ -b^{1, 740}_0 c in DIMACS: 3377 3378 -3379 -739 -3380 0 3377 3378 -3379 -739 3381 0 3377 3378 -3379 -739 -3382 0 c 2+1 --> break c (-b^{1, 739}_2 ∧ b^{1, 739}_1 ∧ -b^{1, 739}_0 ∧ p_739) -> break c in CNF: c b^{1, 739}_2 ∨ -b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ -p_739 ∨ break c in DIMACS: 3377 -3378 3379 -739 1162 0 c 2-1 --> 1 c (-b^{1, 739}_2 ∧ b^{1, 739}_1 ∧ -b^{1, 739}_0 ∧ -p_739) -> (-b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ b^{1, 740}_0) c in CNF: c b^{1, 739}_2 ∨ -b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ p_739 ∨ -b^{1, 740}_2 c b^{1, 739}_2 ∨ -b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ p_739 ∨ -b^{1, 740}_1 c b^{1, 739}_2 ∨ -b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ p_739 ∨ b^{1, 740}_0 c in DIMACS: 3377 -3378 3379 739 -3380 0 3377 -3378 3379 739 -3381 0 3377 -3378 3379 739 3382 0 c 1-1 --> 0 c (-b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ b^{1, 739}_0 ∧ -p_739) -> (-b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ -b^{1, 740}_0) c in CNF: c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ p_739 ∨ -b^{1, 740}_2 c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ p_739 ∨ -b^{1, 740}_1 c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ p_739 ∨ -b^{1, 740}_0 c in DIMACS: 3377 3378 -3379 739 -3380 0 3377 3378 -3379 739 -3381 0 3377 3378 -3379 739 -3382 0 c 0-1 --> -1 c (-b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ -b^{1, 739}_0 ∧ -p_739) -> ( b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ b^{1, 740}_0) c in CNF: c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ p_739 ∨ b^{1, 740}_2 c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ p_739 ∨ -b^{1, 740}_1 c b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ p_739 ∨ b^{1, 740}_0 c in DIMACS: 3377 3378 3379 739 3380 0 3377 3378 3379 739 -3381 0 3377 3378 3379 739 3382 0 c -1-1 --> -2 c ( b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ b^{1, 739}_0 ∧ -p_739) -> ( b^{1, 740}_2 ∧ b^{1, 740}_1 ∧ -b^{1, 740}_0) c in CNF: c -b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ p_739 ∨ b^{1, 740}_2 c -b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ p_739 ∨ b^{1, 740}_1 c -b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ p_739 ∨ -b^{1, 740}_0 c in DIMACS: -3377 3378 -3379 739 3380 0 -3377 3378 -3379 739 3381 0 -3377 3378 -3379 739 -3382 0 c -2-1 --> break c ( b^{1, 739}_2 ∧ b^{1, 739}_1 ∧ -b^{1, 739}_0 ∧ -p_739) -> break c in CNF: c -b^{1, 739}_2 ∨ -b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ p_739 ∨ break c in DIMACS: -3377 -3378 3379 739 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 739}_2 ∧ -b^{1, 739}_1 ∧ -b^{1, 739}_0 ∧ true) c in CNF: c -b^{1, 739}_2 ∨ b^{1, 739}_1 ∨ b^{1, 739}_0 ∨ false c in DIMACS: -3377 3378 3379 0 c 3 does not represent an automaton state. c -(-b^{1, 739}_2 ∧ b^{1, 739}_1 ∧ b^{1, 739}_0 ∧ true) c in CNF: c b^{1, 739}_2 ∨ -b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ false c in DIMACS: 3377 -3378 -3379 0 c -3 does not represent an automaton state. c -( b^{1, 739}_2 ∧ b^{1, 739}_1 ∧ b^{1, 739}_0 ∧ true) c in CNF: c -b^{1, 739}_2 ∨ -b^{1, 739}_1 ∨ -b^{1, 739}_0 ∨ false c in DIMACS: -3377 -3378 -3379 0 c i = 740 c -2+1 --> -1 c ( b^{1, 740}_2 ∧ b^{1, 740}_1 ∧ -b^{1, 740}_0 ∧ p_740) -> ( b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ b^{1, 741}_0) c in CNF: c -b^{1, 740}_2 ∨ -b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ -p_740 ∨ b^{1, 741}_2 c -b^{1, 740}_2 ∨ -b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ -p_740 ∨ -b^{1, 741}_1 c -b^{1, 740}_2 ∨ -b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ -p_740 ∨ b^{1, 741}_0 c in DIMACS: -3380 -3381 3382 -740 3383 0 -3380 -3381 3382 -740 -3384 0 -3380 -3381 3382 -740 3385 0 c -1+1 --> 0 c ( b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ b^{1, 740}_0 ∧ p_740) -> (-b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ -b^{1, 741}_0) c in CNF: c -b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ -p_740 ∨ -b^{1, 741}_2 c -b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ -p_740 ∨ -b^{1, 741}_1 c -b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ -p_740 ∨ -b^{1, 741}_0 c in DIMACS: -3380 3381 -3382 -740 -3383 0 -3380 3381 -3382 -740 -3384 0 -3380 3381 -3382 -740 -3385 0 c 0+1 --> 1 c (-b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ -b^{1, 740}_0 ∧ p_740) -> (-b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ b^{1, 741}_0) c in CNF: c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ -p_740 ∨ -b^{1, 741}_2 c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ -p_740 ∨ -b^{1, 741}_1 c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ -p_740 ∨ b^{1, 741}_0 c in DIMACS: 3380 3381 3382 -740 -3383 0 3380 3381 3382 -740 -3384 0 3380 3381 3382 -740 3385 0 c 1+1 --> 2 c (-b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ b^{1, 740}_0 ∧ p_740) -> (-b^{1, 741}_2 ∧ b^{1, 741}_1 ∧ -b^{1, 741}_0) c in CNF: c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ -p_740 ∨ -b^{1, 741}_2 c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ -p_740 ∨ b^{1, 741}_1 c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ -p_740 ∨ -b^{1, 741}_0 c in DIMACS: 3380 3381 -3382 -740 -3383 0 3380 3381 -3382 -740 3384 0 3380 3381 -3382 -740 -3385 0 c 2+1 --> break c (-b^{1, 740}_2 ∧ b^{1, 740}_1 ∧ -b^{1, 740}_0 ∧ p_740) -> break c in CNF: c b^{1, 740}_2 ∨ -b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ -p_740 ∨ break c in DIMACS: 3380 -3381 3382 -740 1162 0 c 2-1 --> 1 c (-b^{1, 740}_2 ∧ b^{1, 740}_1 ∧ -b^{1, 740}_0 ∧ -p_740) -> (-b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ b^{1, 741}_0) c in CNF: c b^{1, 740}_2 ∨ -b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ p_740 ∨ -b^{1, 741}_2 c b^{1, 740}_2 ∨ -b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ p_740 ∨ -b^{1, 741}_1 c b^{1, 740}_2 ∨ -b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ p_740 ∨ b^{1, 741}_0 c in DIMACS: 3380 -3381 3382 740 -3383 0 3380 -3381 3382 740 -3384 0 3380 -3381 3382 740 3385 0 c 1-1 --> 0 c (-b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ b^{1, 740}_0 ∧ -p_740) -> (-b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ -b^{1, 741}_0) c in CNF: c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ p_740 ∨ -b^{1, 741}_2 c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ p_740 ∨ -b^{1, 741}_1 c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ p_740 ∨ -b^{1, 741}_0 c in DIMACS: 3380 3381 -3382 740 -3383 0 3380 3381 -3382 740 -3384 0 3380 3381 -3382 740 -3385 0 c 0-1 --> -1 c (-b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ -b^{1, 740}_0 ∧ -p_740) -> ( b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ b^{1, 741}_0) c in CNF: c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ p_740 ∨ b^{1, 741}_2 c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ p_740 ∨ -b^{1, 741}_1 c b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ p_740 ∨ b^{1, 741}_0 c in DIMACS: 3380 3381 3382 740 3383 0 3380 3381 3382 740 -3384 0 3380 3381 3382 740 3385 0 c -1-1 --> -2 c ( b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ b^{1, 740}_0 ∧ -p_740) -> ( b^{1, 741}_2 ∧ b^{1, 741}_1 ∧ -b^{1, 741}_0) c in CNF: c -b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ p_740 ∨ b^{1, 741}_2 c -b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ p_740 ∨ b^{1, 741}_1 c -b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ p_740 ∨ -b^{1, 741}_0 c in DIMACS: -3380 3381 -3382 740 3383 0 -3380 3381 -3382 740 3384 0 -3380 3381 -3382 740 -3385 0 c -2-1 --> break c ( b^{1, 740}_2 ∧ b^{1, 740}_1 ∧ -b^{1, 740}_0 ∧ -p_740) -> break c in CNF: c -b^{1, 740}_2 ∨ -b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ p_740 ∨ break c in DIMACS: -3380 -3381 3382 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 740}_2 ∧ -b^{1, 740}_1 ∧ -b^{1, 740}_0 ∧ true) c in CNF: c -b^{1, 740}_2 ∨ b^{1, 740}_1 ∨ b^{1, 740}_0 ∨ false c in DIMACS: -3380 3381 3382 0 c 3 does not represent an automaton state. c -(-b^{1, 740}_2 ∧ b^{1, 740}_1 ∧ b^{1, 740}_0 ∧ true) c in CNF: c b^{1, 740}_2 ∨ -b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ false c in DIMACS: 3380 -3381 -3382 0 c -3 does not represent an automaton state. c -( b^{1, 740}_2 ∧ b^{1, 740}_1 ∧ b^{1, 740}_0 ∧ true) c in CNF: c -b^{1, 740}_2 ∨ -b^{1, 740}_1 ∨ -b^{1, 740}_0 ∨ false c in DIMACS: -3380 -3381 -3382 0 c i = 741 c -2+1 --> -1 c ( b^{1, 741}_2 ∧ b^{1, 741}_1 ∧ -b^{1, 741}_0 ∧ p_741) -> ( b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ b^{1, 742}_0) c in CNF: c -b^{1, 741}_2 ∨ -b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ -p_741 ∨ b^{1, 742}_2 c -b^{1, 741}_2 ∨ -b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ -p_741 ∨ -b^{1, 742}_1 c -b^{1, 741}_2 ∨ -b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ -p_741 ∨ b^{1, 742}_0 c in DIMACS: -3383 -3384 3385 -741 3386 0 -3383 -3384 3385 -741 -3387 0 -3383 -3384 3385 -741 3388 0 c -1+1 --> 0 c ( b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ b^{1, 741}_0 ∧ p_741) -> (-b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ -b^{1, 742}_0) c in CNF: c -b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ -p_741 ∨ -b^{1, 742}_2 c -b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ -p_741 ∨ -b^{1, 742}_1 c -b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ -p_741 ∨ -b^{1, 742}_0 c in DIMACS: -3383 3384 -3385 -741 -3386 0 -3383 3384 -3385 -741 -3387 0 -3383 3384 -3385 -741 -3388 0 c 0+1 --> 1 c (-b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ -b^{1, 741}_0 ∧ p_741) -> (-b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ b^{1, 742}_0) c in CNF: c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ -p_741 ∨ -b^{1, 742}_2 c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ -p_741 ∨ -b^{1, 742}_1 c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ -p_741 ∨ b^{1, 742}_0 c in DIMACS: 3383 3384 3385 -741 -3386 0 3383 3384 3385 -741 -3387 0 3383 3384 3385 -741 3388 0 c 1+1 --> 2 c (-b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ b^{1, 741}_0 ∧ p_741) -> (-b^{1, 742}_2 ∧ b^{1, 742}_1 ∧ -b^{1, 742}_0) c in CNF: c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ -p_741 ∨ -b^{1, 742}_2 c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ -p_741 ∨ b^{1, 742}_1 c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ -p_741 ∨ -b^{1, 742}_0 c in DIMACS: 3383 3384 -3385 -741 -3386 0 3383 3384 -3385 -741 3387 0 3383 3384 -3385 -741 -3388 0 c 2+1 --> break c (-b^{1, 741}_2 ∧ b^{1, 741}_1 ∧ -b^{1, 741}_0 ∧ p_741) -> break c in CNF: c b^{1, 741}_2 ∨ -b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ -p_741 ∨ break c in DIMACS: 3383 -3384 3385 -741 1162 0 c 2-1 --> 1 c (-b^{1, 741}_2 ∧ b^{1, 741}_1 ∧ -b^{1, 741}_0 ∧ -p_741) -> (-b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ b^{1, 742}_0) c in CNF: c b^{1, 741}_2 ∨ -b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ p_741 ∨ -b^{1, 742}_2 c b^{1, 741}_2 ∨ -b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ p_741 ∨ -b^{1, 742}_1 c b^{1, 741}_2 ∨ -b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ p_741 ∨ b^{1, 742}_0 c in DIMACS: 3383 -3384 3385 741 -3386 0 3383 -3384 3385 741 -3387 0 3383 -3384 3385 741 3388 0 c 1-1 --> 0 c (-b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ b^{1, 741}_0 ∧ -p_741) -> (-b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ -b^{1, 742}_0) c in CNF: c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ p_741 ∨ -b^{1, 742}_2 c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ p_741 ∨ -b^{1, 742}_1 c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ p_741 ∨ -b^{1, 742}_0 c in DIMACS: 3383 3384 -3385 741 -3386 0 3383 3384 -3385 741 -3387 0 3383 3384 -3385 741 -3388 0 c 0-1 --> -1 c (-b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ -b^{1, 741}_0 ∧ -p_741) -> ( b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ b^{1, 742}_0) c in CNF: c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ p_741 ∨ b^{1, 742}_2 c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ p_741 ∨ -b^{1, 742}_1 c b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ p_741 ∨ b^{1, 742}_0 c in DIMACS: 3383 3384 3385 741 3386 0 3383 3384 3385 741 -3387 0 3383 3384 3385 741 3388 0 c -1-1 --> -2 c ( b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ b^{1, 741}_0 ∧ -p_741) -> ( b^{1, 742}_2 ∧ b^{1, 742}_1 ∧ -b^{1, 742}_0) c in CNF: c -b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ p_741 ∨ b^{1, 742}_2 c -b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ p_741 ∨ b^{1, 742}_1 c -b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ p_741 ∨ -b^{1, 742}_0 c in DIMACS: -3383 3384 -3385 741 3386 0 -3383 3384 -3385 741 3387 0 -3383 3384 -3385 741 -3388 0 c -2-1 --> break c ( b^{1, 741}_2 ∧ b^{1, 741}_1 ∧ -b^{1, 741}_0 ∧ -p_741) -> break c in CNF: c -b^{1, 741}_2 ∨ -b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ p_741 ∨ break c in DIMACS: -3383 -3384 3385 741 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 741}_2 ∧ -b^{1, 741}_1 ∧ -b^{1, 741}_0 ∧ true) c in CNF: c -b^{1, 741}_2 ∨ b^{1, 741}_1 ∨ b^{1, 741}_0 ∨ false c in DIMACS: -3383 3384 3385 0 c 3 does not represent an automaton state. c -(-b^{1, 741}_2 ∧ b^{1, 741}_1 ∧ b^{1, 741}_0 ∧ true) c in CNF: c b^{1, 741}_2 ∨ -b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ false c in DIMACS: 3383 -3384 -3385 0 c -3 does not represent an automaton state. c -( b^{1, 741}_2 ∧ b^{1, 741}_1 ∧ b^{1, 741}_0 ∧ true) c in CNF: c -b^{1, 741}_2 ∨ -b^{1, 741}_1 ∨ -b^{1, 741}_0 ∨ false c in DIMACS: -3383 -3384 -3385 0 c i = 742 c -2+1 --> -1 c ( b^{1, 742}_2 ∧ b^{1, 742}_1 ∧ -b^{1, 742}_0 ∧ p_742) -> ( b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ b^{1, 743}_0) c in CNF: c -b^{1, 742}_2 ∨ -b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ -p_742 ∨ b^{1, 743}_2 c -b^{1, 742}_2 ∨ -b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ -p_742 ∨ -b^{1, 743}_1 c -b^{1, 742}_2 ∨ -b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ -p_742 ∨ b^{1, 743}_0 c in DIMACS: -3386 -3387 3388 -742 3389 0 -3386 -3387 3388 -742 -3390 0 -3386 -3387 3388 -742 3391 0 c -1+1 --> 0 c ( b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ b^{1, 742}_0 ∧ p_742) -> (-b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ -b^{1, 743}_0) c in CNF: c -b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ -p_742 ∨ -b^{1, 743}_2 c -b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ -p_742 ∨ -b^{1, 743}_1 c -b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ -p_742 ∨ -b^{1, 743}_0 c in DIMACS: -3386 3387 -3388 -742 -3389 0 -3386 3387 -3388 -742 -3390 0 -3386 3387 -3388 -742 -3391 0 c 0+1 --> 1 c (-b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ -b^{1, 742}_0 ∧ p_742) -> (-b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ b^{1, 743}_0) c in CNF: c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ -p_742 ∨ -b^{1, 743}_2 c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ -p_742 ∨ -b^{1, 743}_1 c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ -p_742 ∨ b^{1, 743}_0 c in DIMACS: 3386 3387 3388 -742 -3389 0 3386 3387 3388 -742 -3390 0 3386 3387 3388 -742 3391 0 c 1+1 --> 2 c (-b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ b^{1, 742}_0 ∧ p_742) -> (-b^{1, 743}_2 ∧ b^{1, 743}_1 ∧ -b^{1, 743}_0) c in CNF: c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ -p_742 ∨ -b^{1, 743}_2 c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ -p_742 ∨ b^{1, 743}_1 c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ -p_742 ∨ -b^{1, 743}_0 c in DIMACS: 3386 3387 -3388 -742 -3389 0 3386 3387 -3388 -742 3390 0 3386 3387 -3388 -742 -3391 0 c 2+1 --> break c (-b^{1, 742}_2 ∧ b^{1, 742}_1 ∧ -b^{1, 742}_0 ∧ p_742) -> break c in CNF: c b^{1, 742}_2 ∨ -b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ -p_742 ∨ break c in DIMACS: 3386 -3387 3388 -742 1162 0 c 2-1 --> 1 c (-b^{1, 742}_2 ∧ b^{1, 742}_1 ∧ -b^{1, 742}_0 ∧ -p_742) -> (-b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ b^{1, 743}_0) c in CNF: c b^{1, 742}_2 ∨ -b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ p_742 ∨ -b^{1, 743}_2 c b^{1, 742}_2 ∨ -b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ p_742 ∨ -b^{1, 743}_1 c b^{1, 742}_2 ∨ -b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ p_742 ∨ b^{1, 743}_0 c in DIMACS: 3386 -3387 3388 742 -3389 0 3386 -3387 3388 742 -3390 0 3386 -3387 3388 742 3391 0 c 1-1 --> 0 c (-b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ b^{1, 742}_0 ∧ -p_742) -> (-b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ -b^{1, 743}_0) c in CNF: c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ p_742 ∨ -b^{1, 743}_2 c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ p_742 ∨ -b^{1, 743}_1 c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ p_742 ∨ -b^{1, 743}_0 c in DIMACS: 3386 3387 -3388 742 -3389 0 3386 3387 -3388 742 -3390 0 3386 3387 -3388 742 -3391 0 c 0-1 --> -1 c (-b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ -b^{1, 742}_0 ∧ -p_742) -> ( b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ b^{1, 743}_0) c in CNF: c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ p_742 ∨ b^{1, 743}_2 c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ p_742 ∨ -b^{1, 743}_1 c b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ p_742 ∨ b^{1, 743}_0 c in DIMACS: 3386 3387 3388 742 3389 0 3386 3387 3388 742 -3390 0 3386 3387 3388 742 3391 0 c -1-1 --> -2 c ( b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ b^{1, 742}_0 ∧ -p_742) -> ( b^{1, 743}_2 ∧ b^{1, 743}_1 ∧ -b^{1, 743}_0) c in CNF: c -b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ p_742 ∨ b^{1, 743}_2 c -b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ p_742 ∨ b^{1, 743}_1 c -b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ p_742 ∨ -b^{1, 743}_0 c in DIMACS: -3386 3387 -3388 742 3389 0 -3386 3387 -3388 742 3390 0 -3386 3387 -3388 742 -3391 0 c -2-1 --> break c ( b^{1, 742}_2 ∧ b^{1, 742}_1 ∧ -b^{1, 742}_0 ∧ -p_742) -> break c in CNF: c -b^{1, 742}_2 ∨ -b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ p_742 ∨ break c in DIMACS: -3386 -3387 3388 742 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 742}_2 ∧ -b^{1, 742}_1 ∧ -b^{1, 742}_0 ∧ true) c in CNF: c -b^{1, 742}_2 ∨ b^{1, 742}_1 ∨ b^{1, 742}_0 ∨ false c in DIMACS: -3386 3387 3388 0 c 3 does not represent an automaton state. c -(-b^{1, 742}_2 ∧ b^{1, 742}_1 ∧ b^{1, 742}_0 ∧ true) c in CNF: c b^{1, 742}_2 ∨ -b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ false c in DIMACS: 3386 -3387 -3388 0 c -3 does not represent an automaton state. c -( b^{1, 742}_2 ∧ b^{1, 742}_1 ∧ b^{1, 742}_0 ∧ true) c in CNF: c -b^{1, 742}_2 ∨ -b^{1, 742}_1 ∨ -b^{1, 742}_0 ∨ false c in DIMACS: -3386 -3387 -3388 0 c i = 743 c -2+1 --> -1 c ( b^{1, 743}_2 ∧ b^{1, 743}_1 ∧ -b^{1, 743}_0 ∧ p_743) -> ( b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ b^{1, 744}_0) c in CNF: c -b^{1, 743}_2 ∨ -b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ -p_743 ∨ b^{1, 744}_2 c -b^{1, 743}_2 ∨ -b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ -p_743 ∨ -b^{1, 744}_1 c -b^{1, 743}_2 ∨ -b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ -p_743 ∨ b^{1, 744}_0 c in DIMACS: -3389 -3390 3391 -743 3392 0 -3389 -3390 3391 -743 -3393 0 -3389 -3390 3391 -743 3394 0 c -1+1 --> 0 c ( b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ b^{1, 743}_0 ∧ p_743) -> (-b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ -b^{1, 744}_0) c in CNF: c -b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ -p_743 ∨ -b^{1, 744}_2 c -b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ -p_743 ∨ -b^{1, 744}_1 c -b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ -p_743 ∨ -b^{1, 744}_0 c in DIMACS: -3389 3390 -3391 -743 -3392 0 -3389 3390 -3391 -743 -3393 0 -3389 3390 -3391 -743 -3394 0 c 0+1 --> 1 c (-b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ -b^{1, 743}_0 ∧ p_743) -> (-b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ b^{1, 744}_0) c in CNF: c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ -p_743 ∨ -b^{1, 744}_2 c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ -p_743 ∨ -b^{1, 744}_1 c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ -p_743 ∨ b^{1, 744}_0 c in DIMACS: 3389 3390 3391 -743 -3392 0 3389 3390 3391 -743 -3393 0 3389 3390 3391 -743 3394 0 c 1+1 --> 2 c (-b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ b^{1, 743}_0 ∧ p_743) -> (-b^{1, 744}_2 ∧ b^{1, 744}_1 ∧ -b^{1, 744}_0) c in CNF: c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ -p_743 ∨ -b^{1, 744}_2 c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ -p_743 ∨ b^{1, 744}_1 c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ -p_743 ∨ -b^{1, 744}_0 c in DIMACS: 3389 3390 -3391 -743 -3392 0 3389 3390 -3391 -743 3393 0 3389 3390 -3391 -743 -3394 0 c 2+1 --> break c (-b^{1, 743}_2 ∧ b^{1, 743}_1 ∧ -b^{1, 743}_0 ∧ p_743) -> break c in CNF: c b^{1, 743}_2 ∨ -b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ -p_743 ∨ break c in DIMACS: 3389 -3390 3391 -743 1162 0 c 2-1 --> 1 c (-b^{1, 743}_2 ∧ b^{1, 743}_1 ∧ -b^{1, 743}_0 ∧ -p_743) -> (-b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ b^{1, 744}_0) c in CNF: c b^{1, 743}_2 ∨ -b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ p_743 ∨ -b^{1, 744}_2 c b^{1, 743}_2 ∨ -b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ p_743 ∨ -b^{1, 744}_1 c b^{1, 743}_2 ∨ -b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ p_743 ∨ b^{1, 744}_0 c in DIMACS: 3389 -3390 3391 743 -3392 0 3389 -3390 3391 743 -3393 0 3389 -3390 3391 743 3394 0 c 1-1 --> 0 c (-b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ b^{1, 743}_0 ∧ -p_743) -> (-b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ -b^{1, 744}_0) c in CNF: c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ p_743 ∨ -b^{1, 744}_2 c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ p_743 ∨ -b^{1, 744}_1 c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ p_743 ∨ -b^{1, 744}_0 c in DIMACS: 3389 3390 -3391 743 -3392 0 3389 3390 -3391 743 -3393 0 3389 3390 -3391 743 -3394 0 c 0-1 --> -1 c (-b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ -b^{1, 743}_0 ∧ -p_743) -> ( b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ b^{1, 744}_0) c in CNF: c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ p_743 ∨ b^{1, 744}_2 c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ p_743 ∨ -b^{1, 744}_1 c b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ p_743 ∨ b^{1, 744}_0 c in DIMACS: 3389 3390 3391 743 3392 0 3389 3390 3391 743 -3393 0 3389 3390 3391 743 3394 0 c -1-1 --> -2 c ( b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ b^{1, 743}_0 ∧ -p_743) -> ( b^{1, 744}_2 ∧ b^{1, 744}_1 ∧ -b^{1, 744}_0) c in CNF: c -b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ p_743 ∨ b^{1, 744}_2 c -b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ p_743 ∨ b^{1, 744}_1 c -b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ p_743 ∨ -b^{1, 744}_0 c in DIMACS: -3389 3390 -3391 743 3392 0 -3389 3390 -3391 743 3393 0 -3389 3390 -3391 743 -3394 0 c -2-1 --> break c ( b^{1, 743}_2 ∧ b^{1, 743}_1 ∧ -b^{1, 743}_0 ∧ -p_743) -> break c in CNF: c -b^{1, 743}_2 ∨ -b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ p_743 ∨ break c in DIMACS: -3389 -3390 3391 743 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 743}_2 ∧ -b^{1, 743}_1 ∧ -b^{1, 743}_0 ∧ true) c in CNF: c -b^{1, 743}_2 ∨ b^{1, 743}_1 ∨ b^{1, 743}_0 ∨ false c in DIMACS: -3389 3390 3391 0 c 3 does not represent an automaton state. c -(-b^{1, 743}_2 ∧ b^{1, 743}_1 ∧ b^{1, 743}_0 ∧ true) c in CNF: c b^{1, 743}_2 ∨ -b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ false c in DIMACS: 3389 -3390 -3391 0 c -3 does not represent an automaton state. c -( b^{1, 743}_2 ∧ b^{1, 743}_1 ∧ b^{1, 743}_0 ∧ true) c in CNF: c -b^{1, 743}_2 ∨ -b^{1, 743}_1 ∨ -b^{1, 743}_0 ∨ false c in DIMACS: -3389 -3390 -3391 0 c i = 744 c -2+1 --> -1 c ( b^{1, 744}_2 ∧ b^{1, 744}_1 ∧ -b^{1, 744}_0 ∧ p_744) -> ( b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ b^{1, 745}_0) c in CNF: c -b^{1, 744}_2 ∨ -b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ -p_744 ∨ b^{1, 745}_2 c -b^{1, 744}_2 ∨ -b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ -p_744 ∨ -b^{1, 745}_1 c -b^{1, 744}_2 ∨ -b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ -p_744 ∨ b^{1, 745}_0 c in DIMACS: -3392 -3393 3394 -744 3395 0 -3392 -3393 3394 -744 -3396 0 -3392 -3393 3394 -744 3397 0 c -1+1 --> 0 c ( b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ b^{1, 744}_0 ∧ p_744) -> (-b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ -b^{1, 745}_0) c in CNF: c -b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ -p_744 ∨ -b^{1, 745}_2 c -b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ -p_744 ∨ -b^{1, 745}_1 c -b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ -p_744 ∨ -b^{1, 745}_0 c in DIMACS: -3392 3393 -3394 -744 -3395 0 -3392 3393 -3394 -744 -3396 0 -3392 3393 -3394 -744 -3397 0 c 0+1 --> 1 c (-b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ -b^{1, 744}_0 ∧ p_744) -> (-b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ b^{1, 745}_0) c in CNF: c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ -p_744 ∨ -b^{1, 745}_2 c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ -p_744 ∨ -b^{1, 745}_1 c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ -p_744 ∨ b^{1, 745}_0 c in DIMACS: 3392 3393 3394 -744 -3395 0 3392 3393 3394 -744 -3396 0 3392 3393 3394 -744 3397 0 c 1+1 --> 2 c (-b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ b^{1, 744}_0 ∧ p_744) -> (-b^{1, 745}_2 ∧ b^{1, 745}_1 ∧ -b^{1, 745}_0) c in CNF: c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ -p_744 ∨ -b^{1, 745}_2 c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ -p_744 ∨ b^{1, 745}_1 c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ -p_744 ∨ -b^{1, 745}_0 c in DIMACS: 3392 3393 -3394 -744 -3395 0 3392 3393 -3394 -744 3396 0 3392 3393 -3394 -744 -3397 0 c 2+1 --> break c (-b^{1, 744}_2 ∧ b^{1, 744}_1 ∧ -b^{1, 744}_0 ∧ p_744) -> break c in CNF: c b^{1, 744}_2 ∨ -b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ -p_744 ∨ break c in DIMACS: 3392 -3393 3394 -744 1162 0 c 2-1 --> 1 c (-b^{1, 744}_2 ∧ b^{1, 744}_1 ∧ -b^{1, 744}_0 ∧ -p_744) -> (-b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ b^{1, 745}_0) c in CNF: c b^{1, 744}_2 ∨ -b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ p_744 ∨ -b^{1, 745}_2 c b^{1, 744}_2 ∨ -b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ p_744 ∨ -b^{1, 745}_1 c b^{1, 744}_2 ∨ -b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ p_744 ∨ b^{1, 745}_0 c in DIMACS: 3392 -3393 3394 744 -3395 0 3392 -3393 3394 744 -3396 0 3392 -3393 3394 744 3397 0 c 1-1 --> 0 c (-b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ b^{1, 744}_0 ∧ -p_744) -> (-b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ -b^{1, 745}_0) c in CNF: c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ p_744 ∨ -b^{1, 745}_2 c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ p_744 ∨ -b^{1, 745}_1 c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ p_744 ∨ -b^{1, 745}_0 c in DIMACS: 3392 3393 -3394 744 -3395 0 3392 3393 -3394 744 -3396 0 3392 3393 -3394 744 -3397 0 c 0-1 --> -1 c (-b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ -b^{1, 744}_0 ∧ -p_744) -> ( b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ b^{1, 745}_0) c in CNF: c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ p_744 ∨ b^{1, 745}_2 c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ p_744 ∨ -b^{1, 745}_1 c b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ p_744 ∨ b^{1, 745}_0 c in DIMACS: 3392 3393 3394 744 3395 0 3392 3393 3394 744 -3396 0 3392 3393 3394 744 3397 0 c -1-1 --> -2 c ( b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ b^{1, 744}_0 ∧ -p_744) -> ( b^{1, 745}_2 ∧ b^{1, 745}_1 ∧ -b^{1, 745}_0) c in CNF: c -b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ p_744 ∨ b^{1, 745}_2 c -b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ p_744 ∨ b^{1, 745}_1 c -b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ p_744 ∨ -b^{1, 745}_0 c in DIMACS: -3392 3393 -3394 744 3395 0 -3392 3393 -3394 744 3396 0 -3392 3393 -3394 744 -3397 0 c -2-1 --> break c ( b^{1, 744}_2 ∧ b^{1, 744}_1 ∧ -b^{1, 744}_0 ∧ -p_744) -> break c in CNF: c -b^{1, 744}_2 ∨ -b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ p_744 ∨ break c in DIMACS: -3392 -3393 3394 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 744}_2 ∧ -b^{1, 744}_1 ∧ -b^{1, 744}_0 ∧ true) c in CNF: c -b^{1, 744}_2 ∨ b^{1, 744}_1 ∨ b^{1, 744}_0 ∨ false c in DIMACS: -3392 3393 3394 0 c 3 does not represent an automaton state. c -(-b^{1, 744}_2 ∧ b^{1, 744}_1 ∧ b^{1, 744}_0 ∧ true) c in CNF: c b^{1, 744}_2 ∨ -b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ false c in DIMACS: 3392 -3393 -3394 0 c -3 does not represent an automaton state. c -( b^{1, 744}_2 ∧ b^{1, 744}_1 ∧ b^{1, 744}_0 ∧ true) c in CNF: c -b^{1, 744}_2 ∨ -b^{1, 744}_1 ∨ -b^{1, 744}_0 ∨ false c in DIMACS: -3392 -3393 -3394 0 c i = 745 c -2+1 --> -1 c ( b^{1, 745}_2 ∧ b^{1, 745}_1 ∧ -b^{1, 745}_0 ∧ p_745) -> ( b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ b^{1, 746}_0) c in CNF: c -b^{1, 745}_2 ∨ -b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ -p_745 ∨ b^{1, 746}_2 c -b^{1, 745}_2 ∨ -b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ -p_745 ∨ -b^{1, 746}_1 c -b^{1, 745}_2 ∨ -b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ -p_745 ∨ b^{1, 746}_0 c in DIMACS: -3395 -3396 3397 -745 3398 0 -3395 -3396 3397 -745 -3399 0 -3395 -3396 3397 -745 3400 0 c -1+1 --> 0 c ( b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ b^{1, 745}_0 ∧ p_745) -> (-b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ -b^{1, 746}_0) c in CNF: c -b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ -p_745 ∨ -b^{1, 746}_2 c -b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ -p_745 ∨ -b^{1, 746}_1 c -b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ -p_745 ∨ -b^{1, 746}_0 c in DIMACS: -3395 3396 -3397 -745 -3398 0 -3395 3396 -3397 -745 -3399 0 -3395 3396 -3397 -745 -3400 0 c 0+1 --> 1 c (-b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ -b^{1, 745}_0 ∧ p_745) -> (-b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ b^{1, 746}_0) c in CNF: c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ -p_745 ∨ -b^{1, 746}_2 c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ -p_745 ∨ -b^{1, 746}_1 c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ -p_745 ∨ b^{1, 746}_0 c in DIMACS: 3395 3396 3397 -745 -3398 0 3395 3396 3397 -745 -3399 0 3395 3396 3397 -745 3400 0 c 1+1 --> 2 c (-b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ b^{1, 745}_0 ∧ p_745) -> (-b^{1, 746}_2 ∧ b^{1, 746}_1 ∧ -b^{1, 746}_0) c in CNF: c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ -p_745 ∨ -b^{1, 746}_2 c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ -p_745 ∨ b^{1, 746}_1 c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ -p_745 ∨ -b^{1, 746}_0 c in DIMACS: 3395 3396 -3397 -745 -3398 0 3395 3396 -3397 -745 3399 0 3395 3396 -3397 -745 -3400 0 c 2+1 --> break c (-b^{1, 745}_2 ∧ b^{1, 745}_1 ∧ -b^{1, 745}_0 ∧ p_745) -> break c in CNF: c b^{1, 745}_2 ∨ -b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ -p_745 ∨ break c in DIMACS: 3395 -3396 3397 -745 1162 0 c 2-1 --> 1 c (-b^{1, 745}_2 ∧ b^{1, 745}_1 ∧ -b^{1, 745}_0 ∧ -p_745) -> (-b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ b^{1, 746}_0) c in CNF: c b^{1, 745}_2 ∨ -b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ p_745 ∨ -b^{1, 746}_2 c b^{1, 745}_2 ∨ -b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ p_745 ∨ -b^{1, 746}_1 c b^{1, 745}_2 ∨ -b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ p_745 ∨ b^{1, 746}_0 c in DIMACS: 3395 -3396 3397 745 -3398 0 3395 -3396 3397 745 -3399 0 3395 -3396 3397 745 3400 0 c 1-1 --> 0 c (-b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ b^{1, 745}_0 ∧ -p_745) -> (-b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ -b^{1, 746}_0) c in CNF: c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ p_745 ∨ -b^{1, 746}_2 c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ p_745 ∨ -b^{1, 746}_1 c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ p_745 ∨ -b^{1, 746}_0 c in DIMACS: 3395 3396 -3397 745 -3398 0 3395 3396 -3397 745 -3399 0 3395 3396 -3397 745 -3400 0 c 0-1 --> -1 c (-b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ -b^{1, 745}_0 ∧ -p_745) -> ( b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ b^{1, 746}_0) c in CNF: c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ p_745 ∨ b^{1, 746}_2 c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ p_745 ∨ -b^{1, 746}_1 c b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ p_745 ∨ b^{1, 746}_0 c in DIMACS: 3395 3396 3397 745 3398 0 3395 3396 3397 745 -3399 0 3395 3396 3397 745 3400 0 c -1-1 --> -2 c ( b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ b^{1, 745}_0 ∧ -p_745) -> ( b^{1, 746}_2 ∧ b^{1, 746}_1 ∧ -b^{1, 746}_0) c in CNF: c -b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ p_745 ∨ b^{1, 746}_2 c -b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ p_745 ∨ b^{1, 746}_1 c -b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ p_745 ∨ -b^{1, 746}_0 c in DIMACS: -3395 3396 -3397 745 3398 0 -3395 3396 -3397 745 3399 0 -3395 3396 -3397 745 -3400 0 c -2-1 --> break c ( b^{1, 745}_2 ∧ b^{1, 745}_1 ∧ -b^{1, 745}_0 ∧ -p_745) -> break c in CNF: c -b^{1, 745}_2 ∨ -b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ p_745 ∨ break c in DIMACS: -3395 -3396 3397 745 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 745}_2 ∧ -b^{1, 745}_1 ∧ -b^{1, 745}_0 ∧ true) c in CNF: c -b^{1, 745}_2 ∨ b^{1, 745}_1 ∨ b^{1, 745}_0 ∨ false c in DIMACS: -3395 3396 3397 0 c 3 does not represent an automaton state. c -(-b^{1, 745}_2 ∧ b^{1, 745}_1 ∧ b^{1, 745}_0 ∧ true) c in CNF: c b^{1, 745}_2 ∨ -b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ false c in DIMACS: 3395 -3396 -3397 0 c -3 does not represent an automaton state. c -( b^{1, 745}_2 ∧ b^{1, 745}_1 ∧ b^{1, 745}_0 ∧ true) c in CNF: c -b^{1, 745}_2 ∨ -b^{1, 745}_1 ∨ -b^{1, 745}_0 ∨ false c in DIMACS: -3395 -3396 -3397 0 c i = 746 c -2+1 --> -1 c ( b^{1, 746}_2 ∧ b^{1, 746}_1 ∧ -b^{1, 746}_0 ∧ p_746) -> ( b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ b^{1, 747}_0) c in CNF: c -b^{1, 746}_2 ∨ -b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ -p_746 ∨ b^{1, 747}_2 c -b^{1, 746}_2 ∨ -b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ -p_746 ∨ -b^{1, 747}_1 c -b^{1, 746}_2 ∨ -b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ -p_746 ∨ b^{1, 747}_0 c in DIMACS: -3398 -3399 3400 -746 3401 0 -3398 -3399 3400 -746 -3402 0 -3398 -3399 3400 -746 3403 0 c -1+1 --> 0 c ( b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ b^{1, 746}_0 ∧ p_746) -> (-b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ -b^{1, 747}_0) c in CNF: c -b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ -p_746 ∨ -b^{1, 747}_2 c -b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ -p_746 ∨ -b^{1, 747}_1 c -b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ -p_746 ∨ -b^{1, 747}_0 c in DIMACS: -3398 3399 -3400 -746 -3401 0 -3398 3399 -3400 -746 -3402 0 -3398 3399 -3400 -746 -3403 0 c 0+1 --> 1 c (-b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ -b^{1, 746}_0 ∧ p_746) -> (-b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ b^{1, 747}_0) c in CNF: c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ -p_746 ∨ -b^{1, 747}_2 c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ -p_746 ∨ -b^{1, 747}_1 c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ -p_746 ∨ b^{1, 747}_0 c in DIMACS: 3398 3399 3400 -746 -3401 0 3398 3399 3400 -746 -3402 0 3398 3399 3400 -746 3403 0 c 1+1 --> 2 c (-b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ b^{1, 746}_0 ∧ p_746) -> (-b^{1, 747}_2 ∧ b^{1, 747}_1 ∧ -b^{1, 747}_0) c in CNF: c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ -p_746 ∨ -b^{1, 747}_2 c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ -p_746 ∨ b^{1, 747}_1 c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ -p_746 ∨ -b^{1, 747}_0 c in DIMACS: 3398 3399 -3400 -746 -3401 0 3398 3399 -3400 -746 3402 0 3398 3399 -3400 -746 -3403 0 c 2+1 --> break c (-b^{1, 746}_2 ∧ b^{1, 746}_1 ∧ -b^{1, 746}_0 ∧ p_746) -> break c in CNF: c b^{1, 746}_2 ∨ -b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ -p_746 ∨ break c in DIMACS: 3398 -3399 3400 -746 1162 0 c 2-1 --> 1 c (-b^{1, 746}_2 ∧ b^{1, 746}_1 ∧ -b^{1, 746}_0 ∧ -p_746) -> (-b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ b^{1, 747}_0) c in CNF: c b^{1, 746}_2 ∨ -b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ p_746 ∨ -b^{1, 747}_2 c b^{1, 746}_2 ∨ -b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ p_746 ∨ -b^{1, 747}_1 c b^{1, 746}_2 ∨ -b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ p_746 ∨ b^{1, 747}_0 c in DIMACS: 3398 -3399 3400 746 -3401 0 3398 -3399 3400 746 -3402 0 3398 -3399 3400 746 3403 0 c 1-1 --> 0 c (-b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ b^{1, 746}_0 ∧ -p_746) -> (-b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ -b^{1, 747}_0) c in CNF: c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ p_746 ∨ -b^{1, 747}_2 c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ p_746 ∨ -b^{1, 747}_1 c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ p_746 ∨ -b^{1, 747}_0 c in DIMACS: 3398 3399 -3400 746 -3401 0 3398 3399 -3400 746 -3402 0 3398 3399 -3400 746 -3403 0 c 0-1 --> -1 c (-b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ -b^{1, 746}_0 ∧ -p_746) -> ( b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ b^{1, 747}_0) c in CNF: c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ p_746 ∨ b^{1, 747}_2 c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ p_746 ∨ -b^{1, 747}_1 c b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ p_746 ∨ b^{1, 747}_0 c in DIMACS: 3398 3399 3400 746 3401 0 3398 3399 3400 746 -3402 0 3398 3399 3400 746 3403 0 c -1-1 --> -2 c ( b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ b^{1, 746}_0 ∧ -p_746) -> ( b^{1, 747}_2 ∧ b^{1, 747}_1 ∧ -b^{1, 747}_0) c in CNF: c -b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ p_746 ∨ b^{1, 747}_2 c -b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ p_746 ∨ b^{1, 747}_1 c -b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ p_746 ∨ -b^{1, 747}_0 c in DIMACS: -3398 3399 -3400 746 3401 0 -3398 3399 -3400 746 3402 0 -3398 3399 -3400 746 -3403 0 c -2-1 --> break c ( b^{1, 746}_2 ∧ b^{1, 746}_1 ∧ -b^{1, 746}_0 ∧ -p_746) -> break c in CNF: c -b^{1, 746}_2 ∨ -b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ p_746 ∨ break c in DIMACS: -3398 -3399 3400 746 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 746}_2 ∧ -b^{1, 746}_1 ∧ -b^{1, 746}_0 ∧ true) c in CNF: c -b^{1, 746}_2 ∨ b^{1, 746}_1 ∨ b^{1, 746}_0 ∨ false c in DIMACS: -3398 3399 3400 0 c 3 does not represent an automaton state. c -(-b^{1, 746}_2 ∧ b^{1, 746}_1 ∧ b^{1, 746}_0 ∧ true) c in CNF: c b^{1, 746}_2 ∨ -b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ false c in DIMACS: 3398 -3399 -3400 0 c -3 does not represent an automaton state. c -( b^{1, 746}_2 ∧ b^{1, 746}_1 ∧ b^{1, 746}_0 ∧ true) c in CNF: c -b^{1, 746}_2 ∨ -b^{1, 746}_1 ∨ -b^{1, 746}_0 ∨ false c in DIMACS: -3398 -3399 -3400 0 c i = 747 c -2+1 --> -1 c ( b^{1, 747}_2 ∧ b^{1, 747}_1 ∧ -b^{1, 747}_0 ∧ p_747) -> ( b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ b^{1, 748}_0) c in CNF: c -b^{1, 747}_2 ∨ -b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ -p_747 ∨ b^{1, 748}_2 c -b^{1, 747}_2 ∨ -b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ -p_747 ∨ -b^{1, 748}_1 c -b^{1, 747}_2 ∨ -b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ -p_747 ∨ b^{1, 748}_0 c in DIMACS: -3401 -3402 3403 -747 3404 0 -3401 -3402 3403 -747 -3405 0 -3401 -3402 3403 -747 3406 0 c -1+1 --> 0 c ( b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ b^{1, 747}_0 ∧ p_747) -> (-b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ -b^{1, 748}_0) c in CNF: c -b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ -p_747 ∨ -b^{1, 748}_2 c -b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ -p_747 ∨ -b^{1, 748}_1 c -b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ -p_747 ∨ -b^{1, 748}_0 c in DIMACS: -3401 3402 -3403 -747 -3404 0 -3401 3402 -3403 -747 -3405 0 -3401 3402 -3403 -747 -3406 0 c 0+1 --> 1 c (-b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ -b^{1, 747}_0 ∧ p_747) -> (-b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ b^{1, 748}_0) c in CNF: c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ -p_747 ∨ -b^{1, 748}_2 c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ -p_747 ∨ -b^{1, 748}_1 c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ -p_747 ∨ b^{1, 748}_0 c in DIMACS: 3401 3402 3403 -747 -3404 0 3401 3402 3403 -747 -3405 0 3401 3402 3403 -747 3406 0 c 1+1 --> 2 c (-b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ b^{1, 747}_0 ∧ p_747) -> (-b^{1, 748}_2 ∧ b^{1, 748}_1 ∧ -b^{1, 748}_0) c in CNF: c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ -p_747 ∨ -b^{1, 748}_2 c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ -p_747 ∨ b^{1, 748}_1 c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ -p_747 ∨ -b^{1, 748}_0 c in DIMACS: 3401 3402 -3403 -747 -3404 0 3401 3402 -3403 -747 3405 0 3401 3402 -3403 -747 -3406 0 c 2+1 --> break c (-b^{1, 747}_2 ∧ b^{1, 747}_1 ∧ -b^{1, 747}_0 ∧ p_747) -> break c in CNF: c b^{1, 747}_2 ∨ -b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ -p_747 ∨ break c in DIMACS: 3401 -3402 3403 -747 1162 0 c 2-1 --> 1 c (-b^{1, 747}_2 ∧ b^{1, 747}_1 ∧ -b^{1, 747}_0 ∧ -p_747) -> (-b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ b^{1, 748}_0) c in CNF: c b^{1, 747}_2 ∨ -b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ p_747 ∨ -b^{1, 748}_2 c b^{1, 747}_2 ∨ -b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ p_747 ∨ -b^{1, 748}_1 c b^{1, 747}_2 ∨ -b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ p_747 ∨ b^{1, 748}_0 c in DIMACS: 3401 -3402 3403 747 -3404 0 3401 -3402 3403 747 -3405 0 3401 -3402 3403 747 3406 0 c 1-1 --> 0 c (-b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ b^{1, 747}_0 ∧ -p_747) -> (-b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ -b^{1, 748}_0) c in CNF: c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ p_747 ∨ -b^{1, 748}_2 c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ p_747 ∨ -b^{1, 748}_1 c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ p_747 ∨ -b^{1, 748}_0 c in DIMACS: 3401 3402 -3403 747 -3404 0 3401 3402 -3403 747 -3405 0 3401 3402 -3403 747 -3406 0 c 0-1 --> -1 c (-b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ -b^{1, 747}_0 ∧ -p_747) -> ( b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ b^{1, 748}_0) c in CNF: c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ p_747 ∨ b^{1, 748}_2 c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ p_747 ∨ -b^{1, 748}_1 c b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ p_747 ∨ b^{1, 748}_0 c in DIMACS: 3401 3402 3403 747 3404 0 3401 3402 3403 747 -3405 0 3401 3402 3403 747 3406 0 c -1-1 --> -2 c ( b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ b^{1, 747}_0 ∧ -p_747) -> ( b^{1, 748}_2 ∧ b^{1, 748}_1 ∧ -b^{1, 748}_0) c in CNF: c -b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ p_747 ∨ b^{1, 748}_2 c -b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ p_747 ∨ b^{1, 748}_1 c -b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ p_747 ∨ -b^{1, 748}_0 c in DIMACS: -3401 3402 -3403 747 3404 0 -3401 3402 -3403 747 3405 0 -3401 3402 -3403 747 -3406 0 c -2-1 --> break c ( b^{1, 747}_2 ∧ b^{1, 747}_1 ∧ -b^{1, 747}_0 ∧ -p_747) -> break c in CNF: c -b^{1, 747}_2 ∨ -b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ p_747 ∨ break c in DIMACS: -3401 -3402 3403 747 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 747}_2 ∧ -b^{1, 747}_1 ∧ -b^{1, 747}_0 ∧ true) c in CNF: c -b^{1, 747}_2 ∨ b^{1, 747}_1 ∨ b^{1, 747}_0 ∨ false c in DIMACS: -3401 3402 3403 0 c 3 does not represent an automaton state. c -(-b^{1, 747}_2 ∧ b^{1, 747}_1 ∧ b^{1, 747}_0 ∧ true) c in CNF: c b^{1, 747}_2 ∨ -b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ false c in DIMACS: 3401 -3402 -3403 0 c -3 does not represent an automaton state. c -( b^{1, 747}_2 ∧ b^{1, 747}_1 ∧ b^{1, 747}_0 ∧ true) c in CNF: c -b^{1, 747}_2 ∨ -b^{1, 747}_1 ∨ -b^{1, 747}_0 ∨ false c in DIMACS: -3401 -3402 -3403 0 c i = 748 c -2+1 --> -1 c ( b^{1, 748}_2 ∧ b^{1, 748}_1 ∧ -b^{1, 748}_0 ∧ p_748) -> ( b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ b^{1, 749}_0) c in CNF: c -b^{1, 748}_2 ∨ -b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ -p_748 ∨ b^{1, 749}_2 c -b^{1, 748}_2 ∨ -b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ -p_748 ∨ -b^{1, 749}_1 c -b^{1, 748}_2 ∨ -b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ -p_748 ∨ b^{1, 749}_0 c in DIMACS: -3404 -3405 3406 -748 3407 0 -3404 -3405 3406 -748 -3408 0 -3404 -3405 3406 -748 3409 0 c -1+1 --> 0 c ( b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ b^{1, 748}_0 ∧ p_748) -> (-b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ -b^{1, 749}_0) c in CNF: c -b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ -p_748 ∨ -b^{1, 749}_2 c -b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ -p_748 ∨ -b^{1, 749}_1 c -b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ -p_748 ∨ -b^{1, 749}_0 c in DIMACS: -3404 3405 -3406 -748 -3407 0 -3404 3405 -3406 -748 -3408 0 -3404 3405 -3406 -748 -3409 0 c 0+1 --> 1 c (-b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ -b^{1, 748}_0 ∧ p_748) -> (-b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ b^{1, 749}_0) c in CNF: c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ -p_748 ∨ -b^{1, 749}_2 c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ -p_748 ∨ -b^{1, 749}_1 c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ -p_748 ∨ b^{1, 749}_0 c in DIMACS: 3404 3405 3406 -748 -3407 0 3404 3405 3406 -748 -3408 0 3404 3405 3406 -748 3409 0 c 1+1 --> 2 c (-b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ b^{1, 748}_0 ∧ p_748) -> (-b^{1, 749}_2 ∧ b^{1, 749}_1 ∧ -b^{1, 749}_0) c in CNF: c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ -p_748 ∨ -b^{1, 749}_2 c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ -p_748 ∨ b^{1, 749}_1 c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ -p_748 ∨ -b^{1, 749}_0 c in DIMACS: 3404 3405 -3406 -748 -3407 0 3404 3405 -3406 -748 3408 0 3404 3405 -3406 -748 -3409 0 c 2+1 --> break c (-b^{1, 748}_2 ∧ b^{1, 748}_1 ∧ -b^{1, 748}_0 ∧ p_748) -> break c in CNF: c b^{1, 748}_2 ∨ -b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ -p_748 ∨ break c in DIMACS: 3404 -3405 3406 -748 1162 0 c 2-1 --> 1 c (-b^{1, 748}_2 ∧ b^{1, 748}_1 ∧ -b^{1, 748}_0 ∧ -p_748) -> (-b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ b^{1, 749}_0) c in CNF: c b^{1, 748}_2 ∨ -b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ p_748 ∨ -b^{1, 749}_2 c b^{1, 748}_2 ∨ -b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ p_748 ∨ -b^{1, 749}_1 c b^{1, 748}_2 ∨ -b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ p_748 ∨ b^{1, 749}_0 c in DIMACS: 3404 -3405 3406 748 -3407 0 3404 -3405 3406 748 -3408 0 3404 -3405 3406 748 3409 0 c 1-1 --> 0 c (-b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ b^{1, 748}_0 ∧ -p_748) -> (-b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ -b^{1, 749}_0) c in CNF: c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ p_748 ∨ -b^{1, 749}_2 c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ p_748 ∨ -b^{1, 749}_1 c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ p_748 ∨ -b^{1, 749}_0 c in DIMACS: 3404 3405 -3406 748 -3407 0 3404 3405 -3406 748 -3408 0 3404 3405 -3406 748 -3409 0 c 0-1 --> -1 c (-b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ -b^{1, 748}_0 ∧ -p_748) -> ( b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ b^{1, 749}_0) c in CNF: c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ p_748 ∨ b^{1, 749}_2 c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ p_748 ∨ -b^{1, 749}_1 c b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ p_748 ∨ b^{1, 749}_0 c in DIMACS: 3404 3405 3406 748 3407 0 3404 3405 3406 748 -3408 0 3404 3405 3406 748 3409 0 c -1-1 --> -2 c ( b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ b^{1, 748}_0 ∧ -p_748) -> ( b^{1, 749}_2 ∧ b^{1, 749}_1 ∧ -b^{1, 749}_0) c in CNF: c -b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ p_748 ∨ b^{1, 749}_2 c -b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ p_748 ∨ b^{1, 749}_1 c -b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ p_748 ∨ -b^{1, 749}_0 c in DIMACS: -3404 3405 -3406 748 3407 0 -3404 3405 -3406 748 3408 0 -3404 3405 -3406 748 -3409 0 c -2-1 --> break c ( b^{1, 748}_2 ∧ b^{1, 748}_1 ∧ -b^{1, 748}_0 ∧ -p_748) -> break c in CNF: c -b^{1, 748}_2 ∨ -b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ p_748 ∨ break c in DIMACS: -3404 -3405 3406 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 748}_2 ∧ -b^{1, 748}_1 ∧ -b^{1, 748}_0 ∧ true) c in CNF: c -b^{1, 748}_2 ∨ b^{1, 748}_1 ∨ b^{1, 748}_0 ∨ false c in DIMACS: -3404 3405 3406 0 c 3 does not represent an automaton state. c -(-b^{1, 748}_2 ∧ b^{1, 748}_1 ∧ b^{1, 748}_0 ∧ true) c in CNF: c b^{1, 748}_2 ∨ -b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ false c in DIMACS: 3404 -3405 -3406 0 c -3 does not represent an automaton state. c -( b^{1, 748}_2 ∧ b^{1, 748}_1 ∧ b^{1, 748}_0 ∧ true) c in CNF: c -b^{1, 748}_2 ∨ -b^{1, 748}_1 ∨ -b^{1, 748}_0 ∨ false c in DIMACS: -3404 -3405 -3406 0 c i = 749 c -2+1 --> -1 c ( b^{1, 749}_2 ∧ b^{1, 749}_1 ∧ -b^{1, 749}_0 ∧ p_749) -> ( b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ b^{1, 750}_0) c in CNF: c -b^{1, 749}_2 ∨ -b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ -p_749 ∨ b^{1, 750}_2 c -b^{1, 749}_2 ∨ -b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ -p_749 ∨ -b^{1, 750}_1 c -b^{1, 749}_2 ∨ -b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ -p_749 ∨ b^{1, 750}_0 c in DIMACS: -3407 -3408 3409 -749 3410 0 -3407 -3408 3409 -749 -3411 0 -3407 -3408 3409 -749 3412 0 c -1+1 --> 0 c ( b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ b^{1, 749}_0 ∧ p_749) -> (-b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ -b^{1, 750}_0) c in CNF: c -b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ -p_749 ∨ -b^{1, 750}_2 c -b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ -p_749 ∨ -b^{1, 750}_1 c -b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ -p_749 ∨ -b^{1, 750}_0 c in DIMACS: -3407 3408 -3409 -749 -3410 0 -3407 3408 -3409 -749 -3411 0 -3407 3408 -3409 -749 -3412 0 c 0+1 --> 1 c (-b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ -b^{1, 749}_0 ∧ p_749) -> (-b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ b^{1, 750}_0) c in CNF: c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ -p_749 ∨ -b^{1, 750}_2 c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ -p_749 ∨ -b^{1, 750}_1 c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ -p_749 ∨ b^{1, 750}_0 c in DIMACS: 3407 3408 3409 -749 -3410 0 3407 3408 3409 -749 -3411 0 3407 3408 3409 -749 3412 0 c 1+1 --> 2 c (-b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ b^{1, 749}_0 ∧ p_749) -> (-b^{1, 750}_2 ∧ b^{1, 750}_1 ∧ -b^{1, 750}_0) c in CNF: c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ -p_749 ∨ -b^{1, 750}_2 c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ -p_749 ∨ b^{1, 750}_1 c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ -p_749 ∨ -b^{1, 750}_0 c in DIMACS: 3407 3408 -3409 -749 -3410 0 3407 3408 -3409 -749 3411 0 3407 3408 -3409 -749 -3412 0 c 2+1 --> break c (-b^{1, 749}_2 ∧ b^{1, 749}_1 ∧ -b^{1, 749}_0 ∧ p_749) -> break c in CNF: c b^{1, 749}_2 ∨ -b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ -p_749 ∨ break c in DIMACS: 3407 -3408 3409 -749 1162 0 c 2-1 --> 1 c (-b^{1, 749}_2 ∧ b^{1, 749}_1 ∧ -b^{1, 749}_0 ∧ -p_749) -> (-b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ b^{1, 750}_0) c in CNF: c b^{1, 749}_2 ∨ -b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ p_749 ∨ -b^{1, 750}_2 c b^{1, 749}_2 ∨ -b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ p_749 ∨ -b^{1, 750}_1 c b^{1, 749}_2 ∨ -b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ p_749 ∨ b^{1, 750}_0 c in DIMACS: 3407 -3408 3409 749 -3410 0 3407 -3408 3409 749 -3411 0 3407 -3408 3409 749 3412 0 c 1-1 --> 0 c (-b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ b^{1, 749}_0 ∧ -p_749) -> (-b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ -b^{1, 750}_0) c in CNF: c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ p_749 ∨ -b^{1, 750}_2 c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ p_749 ∨ -b^{1, 750}_1 c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ p_749 ∨ -b^{1, 750}_0 c in DIMACS: 3407 3408 -3409 749 -3410 0 3407 3408 -3409 749 -3411 0 3407 3408 -3409 749 -3412 0 c 0-1 --> -1 c (-b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ -b^{1, 749}_0 ∧ -p_749) -> ( b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ b^{1, 750}_0) c in CNF: c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ p_749 ∨ b^{1, 750}_2 c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ p_749 ∨ -b^{1, 750}_1 c b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ p_749 ∨ b^{1, 750}_0 c in DIMACS: 3407 3408 3409 749 3410 0 3407 3408 3409 749 -3411 0 3407 3408 3409 749 3412 0 c -1-1 --> -2 c ( b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ b^{1, 749}_0 ∧ -p_749) -> ( b^{1, 750}_2 ∧ b^{1, 750}_1 ∧ -b^{1, 750}_0) c in CNF: c -b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ p_749 ∨ b^{1, 750}_2 c -b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ p_749 ∨ b^{1, 750}_1 c -b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ p_749 ∨ -b^{1, 750}_0 c in DIMACS: -3407 3408 -3409 749 3410 0 -3407 3408 -3409 749 3411 0 -3407 3408 -3409 749 -3412 0 c -2-1 --> break c ( b^{1, 749}_2 ∧ b^{1, 749}_1 ∧ -b^{1, 749}_0 ∧ -p_749) -> break c in CNF: c -b^{1, 749}_2 ∨ -b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ p_749 ∨ break c in DIMACS: -3407 -3408 3409 749 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 749}_2 ∧ -b^{1, 749}_1 ∧ -b^{1, 749}_0 ∧ true) c in CNF: c -b^{1, 749}_2 ∨ b^{1, 749}_1 ∨ b^{1, 749}_0 ∨ false c in DIMACS: -3407 3408 3409 0 c 3 does not represent an automaton state. c -(-b^{1, 749}_2 ∧ b^{1, 749}_1 ∧ b^{1, 749}_0 ∧ true) c in CNF: c b^{1, 749}_2 ∨ -b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ false c in DIMACS: 3407 -3408 -3409 0 c -3 does not represent an automaton state. c -( b^{1, 749}_2 ∧ b^{1, 749}_1 ∧ b^{1, 749}_0 ∧ true) c in CNF: c -b^{1, 749}_2 ∨ -b^{1, 749}_1 ∨ -b^{1, 749}_0 ∨ false c in DIMACS: -3407 -3408 -3409 0 c i = 750 c -2+1 --> -1 c ( b^{1, 750}_2 ∧ b^{1, 750}_1 ∧ -b^{1, 750}_0 ∧ p_750) -> ( b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ b^{1, 751}_0) c in CNF: c -b^{1, 750}_2 ∨ -b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ -p_750 ∨ b^{1, 751}_2 c -b^{1, 750}_2 ∨ -b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ -p_750 ∨ -b^{1, 751}_1 c -b^{1, 750}_2 ∨ -b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ -p_750 ∨ b^{1, 751}_0 c in DIMACS: -3410 -3411 3412 -750 3413 0 -3410 -3411 3412 -750 -3414 0 -3410 -3411 3412 -750 3415 0 c -1+1 --> 0 c ( b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ b^{1, 750}_0 ∧ p_750) -> (-b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ -b^{1, 751}_0) c in CNF: c -b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ -p_750 ∨ -b^{1, 751}_2 c -b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ -p_750 ∨ -b^{1, 751}_1 c -b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ -p_750 ∨ -b^{1, 751}_0 c in DIMACS: -3410 3411 -3412 -750 -3413 0 -3410 3411 -3412 -750 -3414 0 -3410 3411 -3412 -750 -3415 0 c 0+1 --> 1 c (-b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ -b^{1, 750}_0 ∧ p_750) -> (-b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ b^{1, 751}_0) c in CNF: c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ -p_750 ∨ -b^{1, 751}_2 c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ -p_750 ∨ -b^{1, 751}_1 c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ -p_750 ∨ b^{1, 751}_0 c in DIMACS: 3410 3411 3412 -750 -3413 0 3410 3411 3412 -750 -3414 0 3410 3411 3412 -750 3415 0 c 1+1 --> 2 c (-b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ b^{1, 750}_0 ∧ p_750) -> (-b^{1, 751}_2 ∧ b^{1, 751}_1 ∧ -b^{1, 751}_0) c in CNF: c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ -p_750 ∨ -b^{1, 751}_2 c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ -p_750 ∨ b^{1, 751}_1 c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ -p_750 ∨ -b^{1, 751}_0 c in DIMACS: 3410 3411 -3412 -750 -3413 0 3410 3411 -3412 -750 3414 0 3410 3411 -3412 -750 -3415 0 c 2+1 --> break c (-b^{1, 750}_2 ∧ b^{1, 750}_1 ∧ -b^{1, 750}_0 ∧ p_750) -> break c in CNF: c b^{1, 750}_2 ∨ -b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ -p_750 ∨ break c in DIMACS: 3410 -3411 3412 -750 1162 0 c 2-1 --> 1 c (-b^{1, 750}_2 ∧ b^{1, 750}_1 ∧ -b^{1, 750}_0 ∧ -p_750) -> (-b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ b^{1, 751}_0) c in CNF: c b^{1, 750}_2 ∨ -b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ p_750 ∨ -b^{1, 751}_2 c b^{1, 750}_2 ∨ -b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ p_750 ∨ -b^{1, 751}_1 c b^{1, 750}_2 ∨ -b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ p_750 ∨ b^{1, 751}_0 c in DIMACS: 3410 -3411 3412 750 -3413 0 3410 -3411 3412 750 -3414 0 3410 -3411 3412 750 3415 0 c 1-1 --> 0 c (-b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ b^{1, 750}_0 ∧ -p_750) -> (-b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ -b^{1, 751}_0) c in CNF: c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ p_750 ∨ -b^{1, 751}_2 c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ p_750 ∨ -b^{1, 751}_1 c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ p_750 ∨ -b^{1, 751}_0 c in DIMACS: 3410 3411 -3412 750 -3413 0 3410 3411 -3412 750 -3414 0 3410 3411 -3412 750 -3415 0 c 0-1 --> -1 c (-b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ -b^{1, 750}_0 ∧ -p_750) -> ( b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ b^{1, 751}_0) c in CNF: c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ p_750 ∨ b^{1, 751}_2 c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ p_750 ∨ -b^{1, 751}_1 c b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ p_750 ∨ b^{1, 751}_0 c in DIMACS: 3410 3411 3412 750 3413 0 3410 3411 3412 750 -3414 0 3410 3411 3412 750 3415 0 c -1-1 --> -2 c ( b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ b^{1, 750}_0 ∧ -p_750) -> ( b^{1, 751}_2 ∧ b^{1, 751}_1 ∧ -b^{1, 751}_0) c in CNF: c -b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ p_750 ∨ b^{1, 751}_2 c -b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ p_750 ∨ b^{1, 751}_1 c -b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ p_750 ∨ -b^{1, 751}_0 c in DIMACS: -3410 3411 -3412 750 3413 0 -3410 3411 -3412 750 3414 0 -3410 3411 -3412 750 -3415 0 c -2-1 --> break c ( b^{1, 750}_2 ∧ b^{1, 750}_1 ∧ -b^{1, 750}_0 ∧ -p_750) -> break c in CNF: c -b^{1, 750}_2 ∨ -b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ p_750 ∨ break c in DIMACS: -3410 -3411 3412 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 750}_2 ∧ -b^{1, 750}_1 ∧ -b^{1, 750}_0 ∧ true) c in CNF: c -b^{1, 750}_2 ∨ b^{1, 750}_1 ∨ b^{1, 750}_0 ∨ false c in DIMACS: -3410 3411 3412 0 c 3 does not represent an automaton state. c -(-b^{1, 750}_2 ∧ b^{1, 750}_1 ∧ b^{1, 750}_0 ∧ true) c in CNF: c b^{1, 750}_2 ∨ -b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ false c in DIMACS: 3410 -3411 -3412 0 c -3 does not represent an automaton state. c -( b^{1, 750}_2 ∧ b^{1, 750}_1 ∧ b^{1, 750}_0 ∧ true) c in CNF: c -b^{1, 750}_2 ∨ -b^{1, 750}_1 ∨ -b^{1, 750}_0 ∨ false c in DIMACS: -3410 -3411 -3412 0 c i = 751 c -2+1 --> -1 c ( b^{1, 751}_2 ∧ b^{1, 751}_1 ∧ -b^{1, 751}_0 ∧ p_751) -> ( b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ b^{1, 752}_0) c in CNF: c -b^{1, 751}_2 ∨ -b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ -p_751 ∨ b^{1, 752}_2 c -b^{1, 751}_2 ∨ -b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ -p_751 ∨ -b^{1, 752}_1 c -b^{1, 751}_2 ∨ -b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ -p_751 ∨ b^{1, 752}_0 c in DIMACS: -3413 -3414 3415 -751 3416 0 -3413 -3414 3415 -751 -3417 0 -3413 -3414 3415 -751 3418 0 c -1+1 --> 0 c ( b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ b^{1, 751}_0 ∧ p_751) -> (-b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ -b^{1, 752}_0) c in CNF: c -b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ -p_751 ∨ -b^{1, 752}_2 c -b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ -p_751 ∨ -b^{1, 752}_1 c -b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ -p_751 ∨ -b^{1, 752}_0 c in DIMACS: -3413 3414 -3415 -751 -3416 0 -3413 3414 -3415 -751 -3417 0 -3413 3414 -3415 -751 -3418 0 c 0+1 --> 1 c (-b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ -b^{1, 751}_0 ∧ p_751) -> (-b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ b^{1, 752}_0) c in CNF: c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ -p_751 ∨ -b^{1, 752}_2 c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ -p_751 ∨ -b^{1, 752}_1 c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ -p_751 ∨ b^{1, 752}_0 c in DIMACS: 3413 3414 3415 -751 -3416 0 3413 3414 3415 -751 -3417 0 3413 3414 3415 -751 3418 0 c 1+1 --> 2 c (-b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ b^{1, 751}_0 ∧ p_751) -> (-b^{1, 752}_2 ∧ b^{1, 752}_1 ∧ -b^{1, 752}_0) c in CNF: c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ -p_751 ∨ -b^{1, 752}_2 c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ -p_751 ∨ b^{1, 752}_1 c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ -p_751 ∨ -b^{1, 752}_0 c in DIMACS: 3413 3414 -3415 -751 -3416 0 3413 3414 -3415 -751 3417 0 3413 3414 -3415 -751 -3418 0 c 2+1 --> break c (-b^{1, 751}_2 ∧ b^{1, 751}_1 ∧ -b^{1, 751}_0 ∧ p_751) -> break c in CNF: c b^{1, 751}_2 ∨ -b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ -p_751 ∨ break c in DIMACS: 3413 -3414 3415 -751 1162 0 c 2-1 --> 1 c (-b^{1, 751}_2 ∧ b^{1, 751}_1 ∧ -b^{1, 751}_0 ∧ -p_751) -> (-b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ b^{1, 752}_0) c in CNF: c b^{1, 751}_2 ∨ -b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ p_751 ∨ -b^{1, 752}_2 c b^{1, 751}_2 ∨ -b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ p_751 ∨ -b^{1, 752}_1 c b^{1, 751}_2 ∨ -b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ p_751 ∨ b^{1, 752}_0 c in DIMACS: 3413 -3414 3415 751 -3416 0 3413 -3414 3415 751 -3417 0 3413 -3414 3415 751 3418 0 c 1-1 --> 0 c (-b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ b^{1, 751}_0 ∧ -p_751) -> (-b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ -b^{1, 752}_0) c in CNF: c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ p_751 ∨ -b^{1, 752}_2 c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ p_751 ∨ -b^{1, 752}_1 c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ p_751 ∨ -b^{1, 752}_0 c in DIMACS: 3413 3414 -3415 751 -3416 0 3413 3414 -3415 751 -3417 0 3413 3414 -3415 751 -3418 0 c 0-1 --> -1 c (-b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ -b^{1, 751}_0 ∧ -p_751) -> ( b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ b^{1, 752}_0) c in CNF: c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ p_751 ∨ b^{1, 752}_2 c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ p_751 ∨ -b^{1, 752}_1 c b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ p_751 ∨ b^{1, 752}_0 c in DIMACS: 3413 3414 3415 751 3416 0 3413 3414 3415 751 -3417 0 3413 3414 3415 751 3418 0 c -1-1 --> -2 c ( b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ b^{1, 751}_0 ∧ -p_751) -> ( b^{1, 752}_2 ∧ b^{1, 752}_1 ∧ -b^{1, 752}_0) c in CNF: c -b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ p_751 ∨ b^{1, 752}_2 c -b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ p_751 ∨ b^{1, 752}_1 c -b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ p_751 ∨ -b^{1, 752}_0 c in DIMACS: -3413 3414 -3415 751 3416 0 -3413 3414 -3415 751 3417 0 -3413 3414 -3415 751 -3418 0 c -2-1 --> break c ( b^{1, 751}_2 ∧ b^{1, 751}_1 ∧ -b^{1, 751}_0 ∧ -p_751) -> break c in CNF: c -b^{1, 751}_2 ∨ -b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ p_751 ∨ break c in DIMACS: -3413 -3414 3415 751 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 751}_2 ∧ -b^{1, 751}_1 ∧ -b^{1, 751}_0 ∧ true) c in CNF: c -b^{1, 751}_2 ∨ b^{1, 751}_1 ∨ b^{1, 751}_0 ∨ false c in DIMACS: -3413 3414 3415 0 c 3 does not represent an automaton state. c -(-b^{1, 751}_2 ∧ b^{1, 751}_1 ∧ b^{1, 751}_0 ∧ true) c in CNF: c b^{1, 751}_2 ∨ -b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ false c in DIMACS: 3413 -3414 -3415 0 c -3 does not represent an automaton state. c -( b^{1, 751}_2 ∧ b^{1, 751}_1 ∧ b^{1, 751}_0 ∧ true) c in CNF: c -b^{1, 751}_2 ∨ -b^{1, 751}_1 ∨ -b^{1, 751}_0 ∨ false c in DIMACS: -3413 -3414 -3415 0 c i = 752 c -2+1 --> -1 c ( b^{1, 752}_2 ∧ b^{1, 752}_1 ∧ -b^{1, 752}_0 ∧ p_752) -> ( b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ b^{1, 753}_0) c in CNF: c -b^{1, 752}_2 ∨ -b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ -p_752 ∨ b^{1, 753}_2 c -b^{1, 752}_2 ∨ -b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ -p_752 ∨ -b^{1, 753}_1 c -b^{1, 752}_2 ∨ -b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ -p_752 ∨ b^{1, 753}_0 c in DIMACS: -3416 -3417 3418 -752 3419 0 -3416 -3417 3418 -752 -3420 0 -3416 -3417 3418 -752 3421 0 c -1+1 --> 0 c ( b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ b^{1, 752}_0 ∧ p_752) -> (-b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ -b^{1, 753}_0) c in CNF: c -b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ -p_752 ∨ -b^{1, 753}_2 c -b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ -p_752 ∨ -b^{1, 753}_1 c -b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ -p_752 ∨ -b^{1, 753}_0 c in DIMACS: -3416 3417 -3418 -752 -3419 0 -3416 3417 -3418 -752 -3420 0 -3416 3417 -3418 -752 -3421 0 c 0+1 --> 1 c (-b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ -b^{1, 752}_0 ∧ p_752) -> (-b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ b^{1, 753}_0) c in CNF: c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ -p_752 ∨ -b^{1, 753}_2 c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ -p_752 ∨ -b^{1, 753}_1 c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ -p_752 ∨ b^{1, 753}_0 c in DIMACS: 3416 3417 3418 -752 -3419 0 3416 3417 3418 -752 -3420 0 3416 3417 3418 -752 3421 0 c 1+1 --> 2 c (-b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ b^{1, 752}_0 ∧ p_752) -> (-b^{1, 753}_2 ∧ b^{1, 753}_1 ∧ -b^{1, 753}_0) c in CNF: c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ -p_752 ∨ -b^{1, 753}_2 c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ -p_752 ∨ b^{1, 753}_1 c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ -p_752 ∨ -b^{1, 753}_0 c in DIMACS: 3416 3417 -3418 -752 -3419 0 3416 3417 -3418 -752 3420 0 3416 3417 -3418 -752 -3421 0 c 2+1 --> break c (-b^{1, 752}_2 ∧ b^{1, 752}_1 ∧ -b^{1, 752}_0 ∧ p_752) -> break c in CNF: c b^{1, 752}_2 ∨ -b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ -p_752 ∨ break c in DIMACS: 3416 -3417 3418 -752 1162 0 c 2-1 --> 1 c (-b^{1, 752}_2 ∧ b^{1, 752}_1 ∧ -b^{1, 752}_0 ∧ -p_752) -> (-b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ b^{1, 753}_0) c in CNF: c b^{1, 752}_2 ∨ -b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ p_752 ∨ -b^{1, 753}_2 c b^{1, 752}_2 ∨ -b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ p_752 ∨ -b^{1, 753}_1 c b^{1, 752}_2 ∨ -b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ p_752 ∨ b^{1, 753}_0 c in DIMACS: 3416 -3417 3418 752 -3419 0 3416 -3417 3418 752 -3420 0 3416 -3417 3418 752 3421 0 c 1-1 --> 0 c (-b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ b^{1, 752}_0 ∧ -p_752) -> (-b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ -b^{1, 753}_0) c in CNF: c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ p_752 ∨ -b^{1, 753}_2 c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ p_752 ∨ -b^{1, 753}_1 c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ p_752 ∨ -b^{1, 753}_0 c in DIMACS: 3416 3417 -3418 752 -3419 0 3416 3417 -3418 752 -3420 0 3416 3417 -3418 752 -3421 0 c 0-1 --> -1 c (-b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ -b^{1, 752}_0 ∧ -p_752) -> ( b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ b^{1, 753}_0) c in CNF: c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ p_752 ∨ b^{1, 753}_2 c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ p_752 ∨ -b^{1, 753}_1 c b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ p_752 ∨ b^{1, 753}_0 c in DIMACS: 3416 3417 3418 752 3419 0 3416 3417 3418 752 -3420 0 3416 3417 3418 752 3421 0 c -1-1 --> -2 c ( b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ b^{1, 752}_0 ∧ -p_752) -> ( b^{1, 753}_2 ∧ b^{1, 753}_1 ∧ -b^{1, 753}_0) c in CNF: c -b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ p_752 ∨ b^{1, 753}_2 c -b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ p_752 ∨ b^{1, 753}_1 c -b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ p_752 ∨ -b^{1, 753}_0 c in DIMACS: -3416 3417 -3418 752 3419 0 -3416 3417 -3418 752 3420 0 -3416 3417 -3418 752 -3421 0 c -2-1 --> break c ( b^{1, 752}_2 ∧ b^{1, 752}_1 ∧ -b^{1, 752}_0 ∧ -p_752) -> break c in CNF: c -b^{1, 752}_2 ∨ -b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ p_752 ∨ break c in DIMACS: -3416 -3417 3418 752 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 752}_2 ∧ -b^{1, 752}_1 ∧ -b^{1, 752}_0 ∧ true) c in CNF: c -b^{1, 752}_2 ∨ b^{1, 752}_1 ∨ b^{1, 752}_0 ∨ false c in DIMACS: -3416 3417 3418 0 c 3 does not represent an automaton state. c -(-b^{1, 752}_2 ∧ b^{1, 752}_1 ∧ b^{1, 752}_0 ∧ true) c in CNF: c b^{1, 752}_2 ∨ -b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ false c in DIMACS: 3416 -3417 -3418 0 c -3 does not represent an automaton state. c -( b^{1, 752}_2 ∧ b^{1, 752}_1 ∧ b^{1, 752}_0 ∧ true) c in CNF: c -b^{1, 752}_2 ∨ -b^{1, 752}_1 ∨ -b^{1, 752}_0 ∨ false c in DIMACS: -3416 -3417 -3418 0 c i = 753 c -2+1 --> -1 c ( b^{1, 753}_2 ∧ b^{1, 753}_1 ∧ -b^{1, 753}_0 ∧ p_753) -> ( b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ b^{1, 754}_0) c in CNF: c -b^{1, 753}_2 ∨ -b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ -p_753 ∨ b^{1, 754}_2 c -b^{1, 753}_2 ∨ -b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ -p_753 ∨ -b^{1, 754}_1 c -b^{1, 753}_2 ∨ -b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ -p_753 ∨ b^{1, 754}_0 c in DIMACS: -3419 -3420 3421 -753 3422 0 -3419 -3420 3421 -753 -3423 0 -3419 -3420 3421 -753 3424 0 c -1+1 --> 0 c ( b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ b^{1, 753}_0 ∧ p_753) -> (-b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ -b^{1, 754}_0) c in CNF: c -b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ -p_753 ∨ -b^{1, 754}_2 c -b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ -p_753 ∨ -b^{1, 754}_1 c -b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ -p_753 ∨ -b^{1, 754}_0 c in DIMACS: -3419 3420 -3421 -753 -3422 0 -3419 3420 -3421 -753 -3423 0 -3419 3420 -3421 -753 -3424 0 c 0+1 --> 1 c (-b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ -b^{1, 753}_0 ∧ p_753) -> (-b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ b^{1, 754}_0) c in CNF: c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ -p_753 ∨ -b^{1, 754}_2 c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ -p_753 ∨ -b^{1, 754}_1 c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ -p_753 ∨ b^{1, 754}_0 c in DIMACS: 3419 3420 3421 -753 -3422 0 3419 3420 3421 -753 -3423 0 3419 3420 3421 -753 3424 0 c 1+1 --> 2 c (-b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ b^{1, 753}_0 ∧ p_753) -> (-b^{1, 754}_2 ∧ b^{1, 754}_1 ∧ -b^{1, 754}_0) c in CNF: c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ -p_753 ∨ -b^{1, 754}_2 c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ -p_753 ∨ b^{1, 754}_1 c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ -p_753 ∨ -b^{1, 754}_0 c in DIMACS: 3419 3420 -3421 -753 -3422 0 3419 3420 -3421 -753 3423 0 3419 3420 -3421 -753 -3424 0 c 2+1 --> break c (-b^{1, 753}_2 ∧ b^{1, 753}_1 ∧ -b^{1, 753}_0 ∧ p_753) -> break c in CNF: c b^{1, 753}_2 ∨ -b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ -p_753 ∨ break c in DIMACS: 3419 -3420 3421 -753 1162 0 c 2-1 --> 1 c (-b^{1, 753}_2 ∧ b^{1, 753}_1 ∧ -b^{1, 753}_0 ∧ -p_753) -> (-b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ b^{1, 754}_0) c in CNF: c b^{1, 753}_2 ∨ -b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ p_753 ∨ -b^{1, 754}_2 c b^{1, 753}_2 ∨ -b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ p_753 ∨ -b^{1, 754}_1 c b^{1, 753}_2 ∨ -b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ p_753 ∨ b^{1, 754}_0 c in DIMACS: 3419 -3420 3421 753 -3422 0 3419 -3420 3421 753 -3423 0 3419 -3420 3421 753 3424 0 c 1-1 --> 0 c (-b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ b^{1, 753}_0 ∧ -p_753) -> (-b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ -b^{1, 754}_0) c in CNF: c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ p_753 ∨ -b^{1, 754}_2 c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ p_753 ∨ -b^{1, 754}_1 c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ p_753 ∨ -b^{1, 754}_0 c in DIMACS: 3419 3420 -3421 753 -3422 0 3419 3420 -3421 753 -3423 0 3419 3420 -3421 753 -3424 0 c 0-1 --> -1 c (-b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ -b^{1, 753}_0 ∧ -p_753) -> ( b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ b^{1, 754}_0) c in CNF: c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ p_753 ∨ b^{1, 754}_2 c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ p_753 ∨ -b^{1, 754}_1 c b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ p_753 ∨ b^{1, 754}_0 c in DIMACS: 3419 3420 3421 753 3422 0 3419 3420 3421 753 -3423 0 3419 3420 3421 753 3424 0 c -1-1 --> -2 c ( b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ b^{1, 753}_0 ∧ -p_753) -> ( b^{1, 754}_2 ∧ b^{1, 754}_1 ∧ -b^{1, 754}_0) c in CNF: c -b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ p_753 ∨ b^{1, 754}_2 c -b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ p_753 ∨ b^{1, 754}_1 c -b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ p_753 ∨ -b^{1, 754}_0 c in DIMACS: -3419 3420 -3421 753 3422 0 -3419 3420 -3421 753 3423 0 -3419 3420 -3421 753 -3424 0 c -2-1 --> break c ( b^{1, 753}_2 ∧ b^{1, 753}_1 ∧ -b^{1, 753}_0 ∧ -p_753) -> break c in CNF: c -b^{1, 753}_2 ∨ -b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ p_753 ∨ break c in DIMACS: -3419 -3420 3421 753 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 753}_2 ∧ -b^{1, 753}_1 ∧ -b^{1, 753}_0 ∧ true) c in CNF: c -b^{1, 753}_2 ∨ b^{1, 753}_1 ∨ b^{1, 753}_0 ∨ false c in DIMACS: -3419 3420 3421 0 c 3 does not represent an automaton state. c -(-b^{1, 753}_2 ∧ b^{1, 753}_1 ∧ b^{1, 753}_0 ∧ true) c in CNF: c b^{1, 753}_2 ∨ -b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ false c in DIMACS: 3419 -3420 -3421 0 c -3 does not represent an automaton state. c -( b^{1, 753}_2 ∧ b^{1, 753}_1 ∧ b^{1, 753}_0 ∧ true) c in CNF: c -b^{1, 753}_2 ∨ -b^{1, 753}_1 ∨ -b^{1, 753}_0 ∨ false c in DIMACS: -3419 -3420 -3421 0 c i = 754 c -2+1 --> -1 c ( b^{1, 754}_2 ∧ b^{1, 754}_1 ∧ -b^{1, 754}_0 ∧ p_754) -> ( b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ b^{1, 755}_0) c in CNF: c -b^{1, 754}_2 ∨ -b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ -p_754 ∨ b^{1, 755}_2 c -b^{1, 754}_2 ∨ -b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ -p_754 ∨ -b^{1, 755}_1 c -b^{1, 754}_2 ∨ -b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ -p_754 ∨ b^{1, 755}_0 c in DIMACS: -3422 -3423 3424 -754 3425 0 -3422 -3423 3424 -754 -3426 0 -3422 -3423 3424 -754 3427 0 c -1+1 --> 0 c ( b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ b^{1, 754}_0 ∧ p_754) -> (-b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ -b^{1, 755}_0) c in CNF: c -b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ -p_754 ∨ -b^{1, 755}_2 c -b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ -p_754 ∨ -b^{1, 755}_1 c -b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ -p_754 ∨ -b^{1, 755}_0 c in DIMACS: -3422 3423 -3424 -754 -3425 0 -3422 3423 -3424 -754 -3426 0 -3422 3423 -3424 -754 -3427 0 c 0+1 --> 1 c (-b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ -b^{1, 754}_0 ∧ p_754) -> (-b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ b^{1, 755}_0) c in CNF: c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ -p_754 ∨ -b^{1, 755}_2 c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ -p_754 ∨ -b^{1, 755}_1 c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ -p_754 ∨ b^{1, 755}_0 c in DIMACS: 3422 3423 3424 -754 -3425 0 3422 3423 3424 -754 -3426 0 3422 3423 3424 -754 3427 0 c 1+1 --> 2 c (-b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ b^{1, 754}_0 ∧ p_754) -> (-b^{1, 755}_2 ∧ b^{1, 755}_1 ∧ -b^{1, 755}_0) c in CNF: c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ -p_754 ∨ -b^{1, 755}_2 c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ -p_754 ∨ b^{1, 755}_1 c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ -p_754 ∨ -b^{1, 755}_0 c in DIMACS: 3422 3423 -3424 -754 -3425 0 3422 3423 -3424 -754 3426 0 3422 3423 -3424 -754 -3427 0 c 2+1 --> break c (-b^{1, 754}_2 ∧ b^{1, 754}_1 ∧ -b^{1, 754}_0 ∧ p_754) -> break c in CNF: c b^{1, 754}_2 ∨ -b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ -p_754 ∨ break c in DIMACS: 3422 -3423 3424 -754 1162 0 c 2-1 --> 1 c (-b^{1, 754}_2 ∧ b^{1, 754}_1 ∧ -b^{1, 754}_0 ∧ -p_754) -> (-b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ b^{1, 755}_0) c in CNF: c b^{1, 754}_2 ∨ -b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ p_754 ∨ -b^{1, 755}_2 c b^{1, 754}_2 ∨ -b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ p_754 ∨ -b^{1, 755}_1 c b^{1, 754}_2 ∨ -b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ p_754 ∨ b^{1, 755}_0 c in DIMACS: 3422 -3423 3424 754 -3425 0 3422 -3423 3424 754 -3426 0 3422 -3423 3424 754 3427 0 c 1-1 --> 0 c (-b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ b^{1, 754}_0 ∧ -p_754) -> (-b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ -b^{1, 755}_0) c in CNF: c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ p_754 ∨ -b^{1, 755}_2 c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ p_754 ∨ -b^{1, 755}_1 c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ p_754 ∨ -b^{1, 755}_0 c in DIMACS: 3422 3423 -3424 754 -3425 0 3422 3423 -3424 754 -3426 0 3422 3423 -3424 754 -3427 0 c 0-1 --> -1 c (-b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ -b^{1, 754}_0 ∧ -p_754) -> ( b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ b^{1, 755}_0) c in CNF: c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ p_754 ∨ b^{1, 755}_2 c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ p_754 ∨ -b^{1, 755}_1 c b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ p_754 ∨ b^{1, 755}_0 c in DIMACS: 3422 3423 3424 754 3425 0 3422 3423 3424 754 -3426 0 3422 3423 3424 754 3427 0 c -1-1 --> -2 c ( b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ b^{1, 754}_0 ∧ -p_754) -> ( b^{1, 755}_2 ∧ b^{1, 755}_1 ∧ -b^{1, 755}_0) c in CNF: c -b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ p_754 ∨ b^{1, 755}_2 c -b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ p_754 ∨ b^{1, 755}_1 c -b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ p_754 ∨ -b^{1, 755}_0 c in DIMACS: -3422 3423 -3424 754 3425 0 -3422 3423 -3424 754 3426 0 -3422 3423 -3424 754 -3427 0 c -2-1 --> break c ( b^{1, 754}_2 ∧ b^{1, 754}_1 ∧ -b^{1, 754}_0 ∧ -p_754) -> break c in CNF: c -b^{1, 754}_2 ∨ -b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ p_754 ∨ break c in DIMACS: -3422 -3423 3424 754 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 754}_2 ∧ -b^{1, 754}_1 ∧ -b^{1, 754}_0 ∧ true) c in CNF: c -b^{1, 754}_2 ∨ b^{1, 754}_1 ∨ b^{1, 754}_0 ∨ false c in DIMACS: -3422 3423 3424 0 c 3 does not represent an automaton state. c -(-b^{1, 754}_2 ∧ b^{1, 754}_1 ∧ b^{1, 754}_0 ∧ true) c in CNF: c b^{1, 754}_2 ∨ -b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ false c in DIMACS: 3422 -3423 -3424 0 c -3 does not represent an automaton state. c -( b^{1, 754}_2 ∧ b^{1, 754}_1 ∧ b^{1, 754}_0 ∧ true) c in CNF: c -b^{1, 754}_2 ∨ -b^{1, 754}_1 ∨ -b^{1, 754}_0 ∨ false c in DIMACS: -3422 -3423 -3424 0 c i = 755 c -2+1 --> -1 c ( b^{1, 755}_2 ∧ b^{1, 755}_1 ∧ -b^{1, 755}_0 ∧ p_755) -> ( b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ b^{1, 756}_0) c in CNF: c -b^{1, 755}_2 ∨ -b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ -p_755 ∨ b^{1, 756}_2 c -b^{1, 755}_2 ∨ -b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ -p_755 ∨ -b^{1, 756}_1 c -b^{1, 755}_2 ∨ -b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ -p_755 ∨ b^{1, 756}_0 c in DIMACS: -3425 -3426 3427 -755 3428 0 -3425 -3426 3427 -755 -3429 0 -3425 -3426 3427 -755 3430 0 c -1+1 --> 0 c ( b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ b^{1, 755}_0 ∧ p_755) -> (-b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ -b^{1, 756}_0) c in CNF: c -b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ -p_755 ∨ -b^{1, 756}_2 c -b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ -p_755 ∨ -b^{1, 756}_1 c -b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ -p_755 ∨ -b^{1, 756}_0 c in DIMACS: -3425 3426 -3427 -755 -3428 0 -3425 3426 -3427 -755 -3429 0 -3425 3426 -3427 -755 -3430 0 c 0+1 --> 1 c (-b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ -b^{1, 755}_0 ∧ p_755) -> (-b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ b^{1, 756}_0) c in CNF: c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ -p_755 ∨ -b^{1, 756}_2 c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ -p_755 ∨ -b^{1, 756}_1 c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ -p_755 ∨ b^{1, 756}_0 c in DIMACS: 3425 3426 3427 -755 -3428 0 3425 3426 3427 -755 -3429 0 3425 3426 3427 -755 3430 0 c 1+1 --> 2 c (-b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ b^{1, 755}_0 ∧ p_755) -> (-b^{1, 756}_2 ∧ b^{1, 756}_1 ∧ -b^{1, 756}_0) c in CNF: c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ -p_755 ∨ -b^{1, 756}_2 c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ -p_755 ∨ b^{1, 756}_1 c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ -p_755 ∨ -b^{1, 756}_0 c in DIMACS: 3425 3426 -3427 -755 -3428 0 3425 3426 -3427 -755 3429 0 3425 3426 -3427 -755 -3430 0 c 2+1 --> break c (-b^{1, 755}_2 ∧ b^{1, 755}_1 ∧ -b^{1, 755}_0 ∧ p_755) -> break c in CNF: c b^{1, 755}_2 ∨ -b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ -p_755 ∨ break c in DIMACS: 3425 -3426 3427 -755 1162 0 c 2-1 --> 1 c (-b^{1, 755}_2 ∧ b^{1, 755}_1 ∧ -b^{1, 755}_0 ∧ -p_755) -> (-b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ b^{1, 756}_0) c in CNF: c b^{1, 755}_2 ∨ -b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ p_755 ∨ -b^{1, 756}_2 c b^{1, 755}_2 ∨ -b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ p_755 ∨ -b^{1, 756}_1 c b^{1, 755}_2 ∨ -b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ p_755 ∨ b^{1, 756}_0 c in DIMACS: 3425 -3426 3427 755 -3428 0 3425 -3426 3427 755 -3429 0 3425 -3426 3427 755 3430 0 c 1-1 --> 0 c (-b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ b^{1, 755}_0 ∧ -p_755) -> (-b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ -b^{1, 756}_0) c in CNF: c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ p_755 ∨ -b^{1, 756}_2 c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ p_755 ∨ -b^{1, 756}_1 c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ p_755 ∨ -b^{1, 756}_0 c in DIMACS: 3425 3426 -3427 755 -3428 0 3425 3426 -3427 755 -3429 0 3425 3426 -3427 755 -3430 0 c 0-1 --> -1 c (-b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ -b^{1, 755}_0 ∧ -p_755) -> ( b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ b^{1, 756}_0) c in CNF: c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ p_755 ∨ b^{1, 756}_2 c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ p_755 ∨ -b^{1, 756}_1 c b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ p_755 ∨ b^{1, 756}_0 c in DIMACS: 3425 3426 3427 755 3428 0 3425 3426 3427 755 -3429 0 3425 3426 3427 755 3430 0 c -1-1 --> -2 c ( b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ b^{1, 755}_0 ∧ -p_755) -> ( b^{1, 756}_2 ∧ b^{1, 756}_1 ∧ -b^{1, 756}_0) c in CNF: c -b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ p_755 ∨ b^{1, 756}_2 c -b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ p_755 ∨ b^{1, 756}_1 c -b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ p_755 ∨ -b^{1, 756}_0 c in DIMACS: -3425 3426 -3427 755 3428 0 -3425 3426 -3427 755 3429 0 -3425 3426 -3427 755 -3430 0 c -2-1 --> break c ( b^{1, 755}_2 ∧ b^{1, 755}_1 ∧ -b^{1, 755}_0 ∧ -p_755) -> break c in CNF: c -b^{1, 755}_2 ∨ -b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ p_755 ∨ break c in DIMACS: -3425 -3426 3427 755 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 755}_2 ∧ -b^{1, 755}_1 ∧ -b^{1, 755}_0 ∧ true) c in CNF: c -b^{1, 755}_2 ∨ b^{1, 755}_1 ∨ b^{1, 755}_0 ∨ false c in DIMACS: -3425 3426 3427 0 c 3 does not represent an automaton state. c -(-b^{1, 755}_2 ∧ b^{1, 755}_1 ∧ b^{1, 755}_0 ∧ true) c in CNF: c b^{1, 755}_2 ∨ -b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ false c in DIMACS: 3425 -3426 -3427 0 c -3 does not represent an automaton state. c -( b^{1, 755}_2 ∧ b^{1, 755}_1 ∧ b^{1, 755}_0 ∧ true) c in CNF: c -b^{1, 755}_2 ∨ -b^{1, 755}_1 ∨ -b^{1, 755}_0 ∨ false c in DIMACS: -3425 -3426 -3427 0 c i = 756 c -2+1 --> -1 c ( b^{1, 756}_2 ∧ b^{1, 756}_1 ∧ -b^{1, 756}_0 ∧ p_756) -> ( b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ b^{1, 757}_0) c in CNF: c -b^{1, 756}_2 ∨ -b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ -p_756 ∨ b^{1, 757}_2 c -b^{1, 756}_2 ∨ -b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ -p_756 ∨ -b^{1, 757}_1 c -b^{1, 756}_2 ∨ -b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ -p_756 ∨ b^{1, 757}_0 c in DIMACS: -3428 -3429 3430 -756 3431 0 -3428 -3429 3430 -756 -3432 0 -3428 -3429 3430 -756 3433 0 c -1+1 --> 0 c ( b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ b^{1, 756}_0 ∧ p_756) -> (-b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ -b^{1, 757}_0) c in CNF: c -b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ -p_756 ∨ -b^{1, 757}_2 c -b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ -p_756 ∨ -b^{1, 757}_1 c -b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ -p_756 ∨ -b^{1, 757}_0 c in DIMACS: -3428 3429 -3430 -756 -3431 0 -3428 3429 -3430 -756 -3432 0 -3428 3429 -3430 -756 -3433 0 c 0+1 --> 1 c (-b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ -b^{1, 756}_0 ∧ p_756) -> (-b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ b^{1, 757}_0) c in CNF: c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ -p_756 ∨ -b^{1, 757}_2 c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ -p_756 ∨ -b^{1, 757}_1 c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ -p_756 ∨ b^{1, 757}_0 c in DIMACS: 3428 3429 3430 -756 -3431 0 3428 3429 3430 -756 -3432 0 3428 3429 3430 -756 3433 0 c 1+1 --> 2 c (-b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ b^{1, 756}_0 ∧ p_756) -> (-b^{1, 757}_2 ∧ b^{1, 757}_1 ∧ -b^{1, 757}_0) c in CNF: c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ -p_756 ∨ -b^{1, 757}_2 c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ -p_756 ∨ b^{1, 757}_1 c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ -p_756 ∨ -b^{1, 757}_0 c in DIMACS: 3428 3429 -3430 -756 -3431 0 3428 3429 -3430 -756 3432 0 3428 3429 -3430 -756 -3433 0 c 2+1 --> break c (-b^{1, 756}_2 ∧ b^{1, 756}_1 ∧ -b^{1, 756}_0 ∧ p_756) -> break c in CNF: c b^{1, 756}_2 ∨ -b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ -p_756 ∨ break c in DIMACS: 3428 -3429 3430 -756 1162 0 c 2-1 --> 1 c (-b^{1, 756}_2 ∧ b^{1, 756}_1 ∧ -b^{1, 756}_0 ∧ -p_756) -> (-b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ b^{1, 757}_0) c in CNF: c b^{1, 756}_2 ∨ -b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ p_756 ∨ -b^{1, 757}_2 c b^{1, 756}_2 ∨ -b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ p_756 ∨ -b^{1, 757}_1 c b^{1, 756}_2 ∨ -b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ p_756 ∨ b^{1, 757}_0 c in DIMACS: 3428 -3429 3430 756 -3431 0 3428 -3429 3430 756 -3432 0 3428 -3429 3430 756 3433 0 c 1-1 --> 0 c (-b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ b^{1, 756}_0 ∧ -p_756) -> (-b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ -b^{1, 757}_0) c in CNF: c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ p_756 ∨ -b^{1, 757}_2 c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ p_756 ∨ -b^{1, 757}_1 c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ p_756 ∨ -b^{1, 757}_0 c in DIMACS: 3428 3429 -3430 756 -3431 0 3428 3429 -3430 756 -3432 0 3428 3429 -3430 756 -3433 0 c 0-1 --> -1 c (-b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ -b^{1, 756}_0 ∧ -p_756) -> ( b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ b^{1, 757}_0) c in CNF: c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ p_756 ∨ b^{1, 757}_2 c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ p_756 ∨ -b^{1, 757}_1 c b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ p_756 ∨ b^{1, 757}_0 c in DIMACS: 3428 3429 3430 756 3431 0 3428 3429 3430 756 -3432 0 3428 3429 3430 756 3433 0 c -1-1 --> -2 c ( b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ b^{1, 756}_0 ∧ -p_756) -> ( b^{1, 757}_2 ∧ b^{1, 757}_1 ∧ -b^{1, 757}_0) c in CNF: c -b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ p_756 ∨ b^{1, 757}_2 c -b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ p_756 ∨ b^{1, 757}_1 c -b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ p_756 ∨ -b^{1, 757}_0 c in DIMACS: -3428 3429 -3430 756 3431 0 -3428 3429 -3430 756 3432 0 -3428 3429 -3430 756 -3433 0 c -2-1 --> break c ( b^{1, 756}_2 ∧ b^{1, 756}_1 ∧ -b^{1, 756}_0 ∧ -p_756) -> break c in CNF: c -b^{1, 756}_2 ∨ -b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ p_756 ∨ break c in DIMACS: -3428 -3429 3430 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 756}_2 ∧ -b^{1, 756}_1 ∧ -b^{1, 756}_0 ∧ true) c in CNF: c -b^{1, 756}_2 ∨ b^{1, 756}_1 ∨ b^{1, 756}_0 ∨ false c in DIMACS: -3428 3429 3430 0 c 3 does not represent an automaton state. c -(-b^{1, 756}_2 ∧ b^{1, 756}_1 ∧ b^{1, 756}_0 ∧ true) c in CNF: c b^{1, 756}_2 ∨ -b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ false c in DIMACS: 3428 -3429 -3430 0 c -3 does not represent an automaton state. c -( b^{1, 756}_2 ∧ b^{1, 756}_1 ∧ b^{1, 756}_0 ∧ true) c in CNF: c -b^{1, 756}_2 ∨ -b^{1, 756}_1 ∨ -b^{1, 756}_0 ∨ false c in DIMACS: -3428 -3429 -3430 0 c i = 757 c -2+1 --> -1 c ( b^{1, 757}_2 ∧ b^{1, 757}_1 ∧ -b^{1, 757}_0 ∧ p_757) -> ( b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ b^{1, 758}_0) c in CNF: c -b^{1, 757}_2 ∨ -b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ -p_757 ∨ b^{1, 758}_2 c -b^{1, 757}_2 ∨ -b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ -p_757 ∨ -b^{1, 758}_1 c -b^{1, 757}_2 ∨ -b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ -p_757 ∨ b^{1, 758}_0 c in DIMACS: -3431 -3432 3433 -757 3434 0 -3431 -3432 3433 -757 -3435 0 -3431 -3432 3433 -757 3436 0 c -1+1 --> 0 c ( b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ b^{1, 757}_0 ∧ p_757) -> (-b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ -b^{1, 758}_0) c in CNF: c -b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ -p_757 ∨ -b^{1, 758}_2 c -b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ -p_757 ∨ -b^{1, 758}_1 c -b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ -p_757 ∨ -b^{1, 758}_0 c in DIMACS: -3431 3432 -3433 -757 -3434 0 -3431 3432 -3433 -757 -3435 0 -3431 3432 -3433 -757 -3436 0 c 0+1 --> 1 c (-b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ -b^{1, 757}_0 ∧ p_757) -> (-b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ b^{1, 758}_0) c in CNF: c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ -p_757 ∨ -b^{1, 758}_2 c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ -p_757 ∨ -b^{1, 758}_1 c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ -p_757 ∨ b^{1, 758}_0 c in DIMACS: 3431 3432 3433 -757 -3434 0 3431 3432 3433 -757 -3435 0 3431 3432 3433 -757 3436 0 c 1+1 --> 2 c (-b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ b^{1, 757}_0 ∧ p_757) -> (-b^{1, 758}_2 ∧ b^{1, 758}_1 ∧ -b^{1, 758}_0) c in CNF: c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ -p_757 ∨ -b^{1, 758}_2 c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ -p_757 ∨ b^{1, 758}_1 c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ -p_757 ∨ -b^{1, 758}_0 c in DIMACS: 3431 3432 -3433 -757 -3434 0 3431 3432 -3433 -757 3435 0 3431 3432 -3433 -757 -3436 0 c 2+1 --> break c (-b^{1, 757}_2 ∧ b^{1, 757}_1 ∧ -b^{1, 757}_0 ∧ p_757) -> break c in CNF: c b^{1, 757}_2 ∨ -b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ -p_757 ∨ break c in DIMACS: 3431 -3432 3433 -757 1162 0 c 2-1 --> 1 c (-b^{1, 757}_2 ∧ b^{1, 757}_1 ∧ -b^{1, 757}_0 ∧ -p_757) -> (-b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ b^{1, 758}_0) c in CNF: c b^{1, 757}_2 ∨ -b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ p_757 ∨ -b^{1, 758}_2 c b^{1, 757}_2 ∨ -b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ p_757 ∨ -b^{1, 758}_1 c b^{1, 757}_2 ∨ -b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ p_757 ∨ b^{1, 758}_0 c in DIMACS: 3431 -3432 3433 757 -3434 0 3431 -3432 3433 757 -3435 0 3431 -3432 3433 757 3436 0 c 1-1 --> 0 c (-b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ b^{1, 757}_0 ∧ -p_757) -> (-b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ -b^{1, 758}_0) c in CNF: c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ p_757 ∨ -b^{1, 758}_2 c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ p_757 ∨ -b^{1, 758}_1 c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ p_757 ∨ -b^{1, 758}_0 c in DIMACS: 3431 3432 -3433 757 -3434 0 3431 3432 -3433 757 -3435 0 3431 3432 -3433 757 -3436 0 c 0-1 --> -1 c (-b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ -b^{1, 757}_0 ∧ -p_757) -> ( b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ b^{1, 758}_0) c in CNF: c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ p_757 ∨ b^{1, 758}_2 c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ p_757 ∨ -b^{1, 758}_1 c b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ p_757 ∨ b^{1, 758}_0 c in DIMACS: 3431 3432 3433 757 3434 0 3431 3432 3433 757 -3435 0 3431 3432 3433 757 3436 0 c -1-1 --> -2 c ( b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ b^{1, 757}_0 ∧ -p_757) -> ( b^{1, 758}_2 ∧ b^{1, 758}_1 ∧ -b^{1, 758}_0) c in CNF: c -b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ p_757 ∨ b^{1, 758}_2 c -b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ p_757 ∨ b^{1, 758}_1 c -b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ p_757 ∨ -b^{1, 758}_0 c in DIMACS: -3431 3432 -3433 757 3434 0 -3431 3432 -3433 757 3435 0 -3431 3432 -3433 757 -3436 0 c -2-1 --> break c ( b^{1, 757}_2 ∧ b^{1, 757}_1 ∧ -b^{1, 757}_0 ∧ -p_757) -> break c in CNF: c -b^{1, 757}_2 ∨ -b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ p_757 ∨ break c in DIMACS: -3431 -3432 3433 757 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 757}_2 ∧ -b^{1, 757}_1 ∧ -b^{1, 757}_0 ∧ true) c in CNF: c -b^{1, 757}_2 ∨ b^{1, 757}_1 ∨ b^{1, 757}_0 ∨ false c in DIMACS: -3431 3432 3433 0 c 3 does not represent an automaton state. c -(-b^{1, 757}_2 ∧ b^{1, 757}_1 ∧ b^{1, 757}_0 ∧ true) c in CNF: c b^{1, 757}_2 ∨ -b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ false c in DIMACS: 3431 -3432 -3433 0 c -3 does not represent an automaton state. c -( b^{1, 757}_2 ∧ b^{1, 757}_1 ∧ b^{1, 757}_0 ∧ true) c in CNF: c -b^{1, 757}_2 ∨ -b^{1, 757}_1 ∨ -b^{1, 757}_0 ∨ false c in DIMACS: -3431 -3432 -3433 0 c i = 758 c -2+1 --> -1 c ( b^{1, 758}_2 ∧ b^{1, 758}_1 ∧ -b^{1, 758}_0 ∧ p_758) -> ( b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ b^{1, 759}_0) c in CNF: c -b^{1, 758}_2 ∨ -b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ -p_758 ∨ b^{1, 759}_2 c -b^{1, 758}_2 ∨ -b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ -p_758 ∨ -b^{1, 759}_1 c -b^{1, 758}_2 ∨ -b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ -p_758 ∨ b^{1, 759}_0 c in DIMACS: -3434 -3435 3436 -758 3437 0 -3434 -3435 3436 -758 -3438 0 -3434 -3435 3436 -758 3439 0 c -1+1 --> 0 c ( b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ b^{1, 758}_0 ∧ p_758) -> (-b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ -b^{1, 759}_0) c in CNF: c -b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ -p_758 ∨ -b^{1, 759}_2 c -b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ -p_758 ∨ -b^{1, 759}_1 c -b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ -p_758 ∨ -b^{1, 759}_0 c in DIMACS: -3434 3435 -3436 -758 -3437 0 -3434 3435 -3436 -758 -3438 0 -3434 3435 -3436 -758 -3439 0 c 0+1 --> 1 c (-b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ -b^{1, 758}_0 ∧ p_758) -> (-b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ b^{1, 759}_0) c in CNF: c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ -p_758 ∨ -b^{1, 759}_2 c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ -p_758 ∨ -b^{1, 759}_1 c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ -p_758 ∨ b^{1, 759}_0 c in DIMACS: 3434 3435 3436 -758 -3437 0 3434 3435 3436 -758 -3438 0 3434 3435 3436 -758 3439 0 c 1+1 --> 2 c (-b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ b^{1, 758}_0 ∧ p_758) -> (-b^{1, 759}_2 ∧ b^{1, 759}_1 ∧ -b^{1, 759}_0) c in CNF: c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ -p_758 ∨ -b^{1, 759}_2 c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ -p_758 ∨ b^{1, 759}_1 c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ -p_758 ∨ -b^{1, 759}_0 c in DIMACS: 3434 3435 -3436 -758 -3437 0 3434 3435 -3436 -758 3438 0 3434 3435 -3436 -758 -3439 0 c 2+1 --> break c (-b^{1, 758}_2 ∧ b^{1, 758}_1 ∧ -b^{1, 758}_0 ∧ p_758) -> break c in CNF: c b^{1, 758}_2 ∨ -b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ -p_758 ∨ break c in DIMACS: 3434 -3435 3436 -758 1162 0 c 2-1 --> 1 c (-b^{1, 758}_2 ∧ b^{1, 758}_1 ∧ -b^{1, 758}_0 ∧ -p_758) -> (-b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ b^{1, 759}_0) c in CNF: c b^{1, 758}_2 ∨ -b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ p_758 ∨ -b^{1, 759}_2 c b^{1, 758}_2 ∨ -b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ p_758 ∨ -b^{1, 759}_1 c b^{1, 758}_2 ∨ -b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ p_758 ∨ b^{1, 759}_0 c in DIMACS: 3434 -3435 3436 758 -3437 0 3434 -3435 3436 758 -3438 0 3434 -3435 3436 758 3439 0 c 1-1 --> 0 c (-b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ b^{1, 758}_0 ∧ -p_758) -> (-b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ -b^{1, 759}_0) c in CNF: c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ p_758 ∨ -b^{1, 759}_2 c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ p_758 ∨ -b^{1, 759}_1 c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ p_758 ∨ -b^{1, 759}_0 c in DIMACS: 3434 3435 -3436 758 -3437 0 3434 3435 -3436 758 -3438 0 3434 3435 -3436 758 -3439 0 c 0-1 --> -1 c (-b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ -b^{1, 758}_0 ∧ -p_758) -> ( b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ b^{1, 759}_0) c in CNF: c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ p_758 ∨ b^{1, 759}_2 c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ p_758 ∨ -b^{1, 759}_1 c b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ p_758 ∨ b^{1, 759}_0 c in DIMACS: 3434 3435 3436 758 3437 0 3434 3435 3436 758 -3438 0 3434 3435 3436 758 3439 0 c -1-1 --> -2 c ( b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ b^{1, 758}_0 ∧ -p_758) -> ( b^{1, 759}_2 ∧ b^{1, 759}_1 ∧ -b^{1, 759}_0) c in CNF: c -b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ p_758 ∨ b^{1, 759}_2 c -b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ p_758 ∨ b^{1, 759}_1 c -b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ p_758 ∨ -b^{1, 759}_0 c in DIMACS: -3434 3435 -3436 758 3437 0 -3434 3435 -3436 758 3438 0 -3434 3435 -3436 758 -3439 0 c -2-1 --> break c ( b^{1, 758}_2 ∧ b^{1, 758}_1 ∧ -b^{1, 758}_0 ∧ -p_758) -> break c in CNF: c -b^{1, 758}_2 ∨ -b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ p_758 ∨ break c in DIMACS: -3434 -3435 3436 758 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 758}_2 ∧ -b^{1, 758}_1 ∧ -b^{1, 758}_0 ∧ true) c in CNF: c -b^{1, 758}_2 ∨ b^{1, 758}_1 ∨ b^{1, 758}_0 ∨ false c in DIMACS: -3434 3435 3436 0 c 3 does not represent an automaton state. c -(-b^{1, 758}_2 ∧ b^{1, 758}_1 ∧ b^{1, 758}_0 ∧ true) c in CNF: c b^{1, 758}_2 ∨ -b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ false c in DIMACS: 3434 -3435 -3436 0 c -3 does not represent an automaton state. c -( b^{1, 758}_2 ∧ b^{1, 758}_1 ∧ b^{1, 758}_0 ∧ true) c in CNF: c -b^{1, 758}_2 ∨ -b^{1, 758}_1 ∨ -b^{1, 758}_0 ∨ false c in DIMACS: -3434 -3435 -3436 0 c i = 759 c -2+1 --> -1 c ( b^{1, 759}_2 ∧ b^{1, 759}_1 ∧ -b^{1, 759}_0 ∧ p_759) -> ( b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ b^{1, 760}_0) c in CNF: c -b^{1, 759}_2 ∨ -b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ -p_759 ∨ b^{1, 760}_2 c -b^{1, 759}_2 ∨ -b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ -p_759 ∨ -b^{1, 760}_1 c -b^{1, 759}_2 ∨ -b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ -p_759 ∨ b^{1, 760}_0 c in DIMACS: -3437 -3438 3439 -759 3440 0 -3437 -3438 3439 -759 -3441 0 -3437 -3438 3439 -759 3442 0 c -1+1 --> 0 c ( b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ b^{1, 759}_0 ∧ p_759) -> (-b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ -b^{1, 760}_0) c in CNF: c -b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ -p_759 ∨ -b^{1, 760}_2 c -b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ -p_759 ∨ -b^{1, 760}_1 c -b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ -p_759 ∨ -b^{1, 760}_0 c in DIMACS: -3437 3438 -3439 -759 -3440 0 -3437 3438 -3439 -759 -3441 0 -3437 3438 -3439 -759 -3442 0 c 0+1 --> 1 c (-b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ -b^{1, 759}_0 ∧ p_759) -> (-b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ b^{1, 760}_0) c in CNF: c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ -p_759 ∨ -b^{1, 760}_2 c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ -p_759 ∨ -b^{1, 760}_1 c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ -p_759 ∨ b^{1, 760}_0 c in DIMACS: 3437 3438 3439 -759 -3440 0 3437 3438 3439 -759 -3441 0 3437 3438 3439 -759 3442 0 c 1+1 --> 2 c (-b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ b^{1, 759}_0 ∧ p_759) -> (-b^{1, 760}_2 ∧ b^{1, 760}_1 ∧ -b^{1, 760}_0) c in CNF: c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ -p_759 ∨ -b^{1, 760}_2 c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ -p_759 ∨ b^{1, 760}_1 c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ -p_759 ∨ -b^{1, 760}_0 c in DIMACS: 3437 3438 -3439 -759 -3440 0 3437 3438 -3439 -759 3441 0 3437 3438 -3439 -759 -3442 0 c 2+1 --> break c (-b^{1, 759}_2 ∧ b^{1, 759}_1 ∧ -b^{1, 759}_0 ∧ p_759) -> break c in CNF: c b^{1, 759}_2 ∨ -b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ -p_759 ∨ break c in DIMACS: 3437 -3438 3439 -759 1162 0 c 2-1 --> 1 c (-b^{1, 759}_2 ∧ b^{1, 759}_1 ∧ -b^{1, 759}_0 ∧ -p_759) -> (-b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ b^{1, 760}_0) c in CNF: c b^{1, 759}_2 ∨ -b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ p_759 ∨ -b^{1, 760}_2 c b^{1, 759}_2 ∨ -b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ p_759 ∨ -b^{1, 760}_1 c b^{1, 759}_2 ∨ -b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ p_759 ∨ b^{1, 760}_0 c in DIMACS: 3437 -3438 3439 759 -3440 0 3437 -3438 3439 759 -3441 0 3437 -3438 3439 759 3442 0 c 1-1 --> 0 c (-b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ b^{1, 759}_0 ∧ -p_759) -> (-b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ -b^{1, 760}_0) c in CNF: c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ p_759 ∨ -b^{1, 760}_2 c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ p_759 ∨ -b^{1, 760}_1 c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ p_759 ∨ -b^{1, 760}_0 c in DIMACS: 3437 3438 -3439 759 -3440 0 3437 3438 -3439 759 -3441 0 3437 3438 -3439 759 -3442 0 c 0-1 --> -1 c (-b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ -b^{1, 759}_0 ∧ -p_759) -> ( b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ b^{1, 760}_0) c in CNF: c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ p_759 ∨ b^{1, 760}_2 c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ p_759 ∨ -b^{1, 760}_1 c b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ p_759 ∨ b^{1, 760}_0 c in DIMACS: 3437 3438 3439 759 3440 0 3437 3438 3439 759 -3441 0 3437 3438 3439 759 3442 0 c -1-1 --> -2 c ( b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ b^{1, 759}_0 ∧ -p_759) -> ( b^{1, 760}_2 ∧ b^{1, 760}_1 ∧ -b^{1, 760}_0) c in CNF: c -b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ p_759 ∨ b^{1, 760}_2 c -b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ p_759 ∨ b^{1, 760}_1 c -b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ p_759 ∨ -b^{1, 760}_0 c in DIMACS: -3437 3438 -3439 759 3440 0 -3437 3438 -3439 759 3441 0 -3437 3438 -3439 759 -3442 0 c -2-1 --> break c ( b^{1, 759}_2 ∧ b^{1, 759}_1 ∧ -b^{1, 759}_0 ∧ -p_759) -> break c in CNF: c -b^{1, 759}_2 ∨ -b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ p_759 ∨ break c in DIMACS: -3437 -3438 3439 759 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 759}_2 ∧ -b^{1, 759}_1 ∧ -b^{1, 759}_0 ∧ true) c in CNF: c -b^{1, 759}_2 ∨ b^{1, 759}_1 ∨ b^{1, 759}_0 ∨ false c in DIMACS: -3437 3438 3439 0 c 3 does not represent an automaton state. c -(-b^{1, 759}_2 ∧ b^{1, 759}_1 ∧ b^{1, 759}_0 ∧ true) c in CNF: c b^{1, 759}_2 ∨ -b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ false c in DIMACS: 3437 -3438 -3439 0 c -3 does not represent an automaton state. c -( b^{1, 759}_2 ∧ b^{1, 759}_1 ∧ b^{1, 759}_0 ∧ true) c in CNF: c -b^{1, 759}_2 ∨ -b^{1, 759}_1 ∨ -b^{1, 759}_0 ∨ false c in DIMACS: -3437 -3438 -3439 0 c i = 760 c -2+1 --> -1 c ( b^{1, 760}_2 ∧ b^{1, 760}_1 ∧ -b^{1, 760}_0 ∧ p_760) -> ( b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ b^{1, 761}_0) c in CNF: c -b^{1, 760}_2 ∨ -b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ -p_760 ∨ b^{1, 761}_2 c -b^{1, 760}_2 ∨ -b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ -p_760 ∨ -b^{1, 761}_1 c -b^{1, 760}_2 ∨ -b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ -p_760 ∨ b^{1, 761}_0 c in DIMACS: -3440 -3441 3442 -760 3443 0 -3440 -3441 3442 -760 -3444 0 -3440 -3441 3442 -760 3445 0 c -1+1 --> 0 c ( b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ b^{1, 760}_0 ∧ p_760) -> (-b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ -b^{1, 761}_0) c in CNF: c -b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ -p_760 ∨ -b^{1, 761}_2 c -b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ -p_760 ∨ -b^{1, 761}_1 c -b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ -p_760 ∨ -b^{1, 761}_0 c in DIMACS: -3440 3441 -3442 -760 -3443 0 -3440 3441 -3442 -760 -3444 0 -3440 3441 -3442 -760 -3445 0 c 0+1 --> 1 c (-b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ -b^{1, 760}_0 ∧ p_760) -> (-b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ b^{1, 761}_0) c in CNF: c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ -p_760 ∨ -b^{1, 761}_2 c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ -p_760 ∨ -b^{1, 761}_1 c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ -p_760 ∨ b^{1, 761}_0 c in DIMACS: 3440 3441 3442 -760 -3443 0 3440 3441 3442 -760 -3444 0 3440 3441 3442 -760 3445 0 c 1+1 --> 2 c (-b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ b^{1, 760}_0 ∧ p_760) -> (-b^{1, 761}_2 ∧ b^{1, 761}_1 ∧ -b^{1, 761}_0) c in CNF: c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ -p_760 ∨ -b^{1, 761}_2 c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ -p_760 ∨ b^{1, 761}_1 c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ -p_760 ∨ -b^{1, 761}_0 c in DIMACS: 3440 3441 -3442 -760 -3443 0 3440 3441 -3442 -760 3444 0 3440 3441 -3442 -760 -3445 0 c 2+1 --> break c (-b^{1, 760}_2 ∧ b^{1, 760}_1 ∧ -b^{1, 760}_0 ∧ p_760) -> break c in CNF: c b^{1, 760}_2 ∨ -b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ -p_760 ∨ break c in DIMACS: 3440 -3441 3442 -760 1162 0 c 2-1 --> 1 c (-b^{1, 760}_2 ∧ b^{1, 760}_1 ∧ -b^{1, 760}_0 ∧ -p_760) -> (-b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ b^{1, 761}_0) c in CNF: c b^{1, 760}_2 ∨ -b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ p_760 ∨ -b^{1, 761}_2 c b^{1, 760}_2 ∨ -b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ p_760 ∨ -b^{1, 761}_1 c b^{1, 760}_2 ∨ -b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ p_760 ∨ b^{1, 761}_0 c in DIMACS: 3440 -3441 3442 760 -3443 0 3440 -3441 3442 760 -3444 0 3440 -3441 3442 760 3445 0 c 1-1 --> 0 c (-b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ b^{1, 760}_0 ∧ -p_760) -> (-b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ -b^{1, 761}_0) c in CNF: c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ p_760 ∨ -b^{1, 761}_2 c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ p_760 ∨ -b^{1, 761}_1 c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ p_760 ∨ -b^{1, 761}_0 c in DIMACS: 3440 3441 -3442 760 -3443 0 3440 3441 -3442 760 -3444 0 3440 3441 -3442 760 -3445 0 c 0-1 --> -1 c (-b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ -b^{1, 760}_0 ∧ -p_760) -> ( b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ b^{1, 761}_0) c in CNF: c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ p_760 ∨ b^{1, 761}_2 c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ p_760 ∨ -b^{1, 761}_1 c b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ p_760 ∨ b^{1, 761}_0 c in DIMACS: 3440 3441 3442 760 3443 0 3440 3441 3442 760 -3444 0 3440 3441 3442 760 3445 0 c -1-1 --> -2 c ( b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ b^{1, 760}_0 ∧ -p_760) -> ( b^{1, 761}_2 ∧ b^{1, 761}_1 ∧ -b^{1, 761}_0) c in CNF: c -b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ p_760 ∨ b^{1, 761}_2 c -b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ p_760 ∨ b^{1, 761}_1 c -b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ p_760 ∨ -b^{1, 761}_0 c in DIMACS: -3440 3441 -3442 760 3443 0 -3440 3441 -3442 760 3444 0 -3440 3441 -3442 760 -3445 0 c -2-1 --> break c ( b^{1, 760}_2 ∧ b^{1, 760}_1 ∧ -b^{1, 760}_0 ∧ -p_760) -> break c in CNF: c -b^{1, 760}_2 ∨ -b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ p_760 ∨ break c in DIMACS: -3440 -3441 3442 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 760}_2 ∧ -b^{1, 760}_1 ∧ -b^{1, 760}_0 ∧ true) c in CNF: c -b^{1, 760}_2 ∨ b^{1, 760}_1 ∨ b^{1, 760}_0 ∨ false c in DIMACS: -3440 3441 3442 0 c 3 does not represent an automaton state. c -(-b^{1, 760}_2 ∧ b^{1, 760}_1 ∧ b^{1, 760}_0 ∧ true) c in CNF: c b^{1, 760}_2 ∨ -b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ false c in DIMACS: 3440 -3441 -3442 0 c -3 does not represent an automaton state. c -( b^{1, 760}_2 ∧ b^{1, 760}_1 ∧ b^{1, 760}_0 ∧ true) c in CNF: c -b^{1, 760}_2 ∨ -b^{1, 760}_1 ∨ -b^{1, 760}_0 ∨ false c in DIMACS: -3440 -3441 -3442 0 c i = 761 c -2+1 --> -1 c ( b^{1, 761}_2 ∧ b^{1, 761}_1 ∧ -b^{1, 761}_0 ∧ p_761) -> ( b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ b^{1, 762}_0) c in CNF: c -b^{1, 761}_2 ∨ -b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ -p_761 ∨ b^{1, 762}_2 c -b^{1, 761}_2 ∨ -b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ -p_761 ∨ -b^{1, 762}_1 c -b^{1, 761}_2 ∨ -b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ -p_761 ∨ b^{1, 762}_0 c in DIMACS: -3443 -3444 3445 -761 3446 0 -3443 -3444 3445 -761 -3447 0 -3443 -3444 3445 -761 3448 0 c -1+1 --> 0 c ( b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ b^{1, 761}_0 ∧ p_761) -> (-b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ -b^{1, 762}_0) c in CNF: c -b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ -p_761 ∨ -b^{1, 762}_2 c -b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ -p_761 ∨ -b^{1, 762}_1 c -b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ -p_761 ∨ -b^{1, 762}_0 c in DIMACS: -3443 3444 -3445 -761 -3446 0 -3443 3444 -3445 -761 -3447 0 -3443 3444 -3445 -761 -3448 0 c 0+1 --> 1 c (-b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ -b^{1, 761}_0 ∧ p_761) -> (-b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ b^{1, 762}_0) c in CNF: c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ -p_761 ∨ -b^{1, 762}_2 c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ -p_761 ∨ -b^{1, 762}_1 c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ -p_761 ∨ b^{1, 762}_0 c in DIMACS: 3443 3444 3445 -761 -3446 0 3443 3444 3445 -761 -3447 0 3443 3444 3445 -761 3448 0 c 1+1 --> 2 c (-b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ b^{1, 761}_0 ∧ p_761) -> (-b^{1, 762}_2 ∧ b^{1, 762}_1 ∧ -b^{1, 762}_0) c in CNF: c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ -p_761 ∨ -b^{1, 762}_2 c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ -p_761 ∨ b^{1, 762}_1 c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ -p_761 ∨ -b^{1, 762}_0 c in DIMACS: 3443 3444 -3445 -761 -3446 0 3443 3444 -3445 -761 3447 0 3443 3444 -3445 -761 -3448 0 c 2+1 --> break c (-b^{1, 761}_2 ∧ b^{1, 761}_1 ∧ -b^{1, 761}_0 ∧ p_761) -> break c in CNF: c b^{1, 761}_2 ∨ -b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ -p_761 ∨ break c in DIMACS: 3443 -3444 3445 -761 1162 0 c 2-1 --> 1 c (-b^{1, 761}_2 ∧ b^{1, 761}_1 ∧ -b^{1, 761}_0 ∧ -p_761) -> (-b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ b^{1, 762}_0) c in CNF: c b^{1, 761}_2 ∨ -b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ p_761 ∨ -b^{1, 762}_2 c b^{1, 761}_2 ∨ -b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ p_761 ∨ -b^{1, 762}_1 c b^{1, 761}_2 ∨ -b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ p_761 ∨ b^{1, 762}_0 c in DIMACS: 3443 -3444 3445 761 -3446 0 3443 -3444 3445 761 -3447 0 3443 -3444 3445 761 3448 0 c 1-1 --> 0 c (-b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ b^{1, 761}_0 ∧ -p_761) -> (-b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ -b^{1, 762}_0) c in CNF: c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ p_761 ∨ -b^{1, 762}_2 c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ p_761 ∨ -b^{1, 762}_1 c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ p_761 ∨ -b^{1, 762}_0 c in DIMACS: 3443 3444 -3445 761 -3446 0 3443 3444 -3445 761 -3447 0 3443 3444 -3445 761 -3448 0 c 0-1 --> -1 c (-b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ -b^{1, 761}_0 ∧ -p_761) -> ( b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ b^{1, 762}_0) c in CNF: c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ p_761 ∨ b^{1, 762}_2 c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ p_761 ∨ -b^{1, 762}_1 c b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ p_761 ∨ b^{1, 762}_0 c in DIMACS: 3443 3444 3445 761 3446 0 3443 3444 3445 761 -3447 0 3443 3444 3445 761 3448 0 c -1-1 --> -2 c ( b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ b^{1, 761}_0 ∧ -p_761) -> ( b^{1, 762}_2 ∧ b^{1, 762}_1 ∧ -b^{1, 762}_0) c in CNF: c -b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ p_761 ∨ b^{1, 762}_2 c -b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ p_761 ∨ b^{1, 762}_1 c -b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ p_761 ∨ -b^{1, 762}_0 c in DIMACS: -3443 3444 -3445 761 3446 0 -3443 3444 -3445 761 3447 0 -3443 3444 -3445 761 -3448 0 c -2-1 --> break c ( b^{1, 761}_2 ∧ b^{1, 761}_1 ∧ -b^{1, 761}_0 ∧ -p_761) -> break c in CNF: c -b^{1, 761}_2 ∨ -b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ p_761 ∨ break c in DIMACS: -3443 -3444 3445 761 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 761}_2 ∧ -b^{1, 761}_1 ∧ -b^{1, 761}_0 ∧ true) c in CNF: c -b^{1, 761}_2 ∨ b^{1, 761}_1 ∨ b^{1, 761}_0 ∨ false c in DIMACS: -3443 3444 3445 0 c 3 does not represent an automaton state. c -(-b^{1, 761}_2 ∧ b^{1, 761}_1 ∧ b^{1, 761}_0 ∧ true) c in CNF: c b^{1, 761}_2 ∨ -b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ false c in DIMACS: 3443 -3444 -3445 0 c -3 does not represent an automaton state. c -( b^{1, 761}_2 ∧ b^{1, 761}_1 ∧ b^{1, 761}_0 ∧ true) c in CNF: c -b^{1, 761}_2 ∨ -b^{1, 761}_1 ∨ -b^{1, 761}_0 ∨ false c in DIMACS: -3443 -3444 -3445 0 c i = 762 c -2+1 --> -1 c ( b^{1, 762}_2 ∧ b^{1, 762}_1 ∧ -b^{1, 762}_0 ∧ p_762) -> ( b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ b^{1, 763}_0) c in CNF: c -b^{1, 762}_2 ∨ -b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ -p_762 ∨ b^{1, 763}_2 c -b^{1, 762}_2 ∨ -b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ -p_762 ∨ -b^{1, 763}_1 c -b^{1, 762}_2 ∨ -b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ -p_762 ∨ b^{1, 763}_0 c in DIMACS: -3446 -3447 3448 -762 3449 0 -3446 -3447 3448 -762 -3450 0 -3446 -3447 3448 -762 3451 0 c -1+1 --> 0 c ( b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ b^{1, 762}_0 ∧ p_762) -> (-b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ -b^{1, 763}_0) c in CNF: c -b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ -p_762 ∨ -b^{1, 763}_2 c -b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ -p_762 ∨ -b^{1, 763}_1 c -b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ -p_762 ∨ -b^{1, 763}_0 c in DIMACS: -3446 3447 -3448 -762 -3449 0 -3446 3447 -3448 -762 -3450 0 -3446 3447 -3448 -762 -3451 0 c 0+1 --> 1 c (-b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ -b^{1, 762}_0 ∧ p_762) -> (-b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ b^{1, 763}_0) c in CNF: c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ -p_762 ∨ -b^{1, 763}_2 c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ -p_762 ∨ -b^{1, 763}_1 c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ -p_762 ∨ b^{1, 763}_0 c in DIMACS: 3446 3447 3448 -762 -3449 0 3446 3447 3448 -762 -3450 0 3446 3447 3448 -762 3451 0 c 1+1 --> 2 c (-b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ b^{1, 762}_0 ∧ p_762) -> (-b^{1, 763}_2 ∧ b^{1, 763}_1 ∧ -b^{1, 763}_0) c in CNF: c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ -p_762 ∨ -b^{1, 763}_2 c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ -p_762 ∨ b^{1, 763}_1 c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ -p_762 ∨ -b^{1, 763}_0 c in DIMACS: 3446 3447 -3448 -762 -3449 0 3446 3447 -3448 -762 3450 0 3446 3447 -3448 -762 -3451 0 c 2+1 --> break c (-b^{1, 762}_2 ∧ b^{1, 762}_1 ∧ -b^{1, 762}_0 ∧ p_762) -> break c in CNF: c b^{1, 762}_2 ∨ -b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ -p_762 ∨ break c in DIMACS: 3446 -3447 3448 -762 1162 0 c 2-1 --> 1 c (-b^{1, 762}_2 ∧ b^{1, 762}_1 ∧ -b^{1, 762}_0 ∧ -p_762) -> (-b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ b^{1, 763}_0) c in CNF: c b^{1, 762}_2 ∨ -b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ p_762 ∨ -b^{1, 763}_2 c b^{1, 762}_2 ∨ -b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ p_762 ∨ -b^{1, 763}_1 c b^{1, 762}_2 ∨ -b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ p_762 ∨ b^{1, 763}_0 c in DIMACS: 3446 -3447 3448 762 -3449 0 3446 -3447 3448 762 -3450 0 3446 -3447 3448 762 3451 0 c 1-1 --> 0 c (-b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ b^{1, 762}_0 ∧ -p_762) -> (-b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ -b^{1, 763}_0) c in CNF: c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ p_762 ∨ -b^{1, 763}_2 c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ p_762 ∨ -b^{1, 763}_1 c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ p_762 ∨ -b^{1, 763}_0 c in DIMACS: 3446 3447 -3448 762 -3449 0 3446 3447 -3448 762 -3450 0 3446 3447 -3448 762 -3451 0 c 0-1 --> -1 c (-b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ -b^{1, 762}_0 ∧ -p_762) -> ( b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ b^{1, 763}_0) c in CNF: c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ p_762 ∨ b^{1, 763}_2 c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ p_762 ∨ -b^{1, 763}_1 c b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ p_762 ∨ b^{1, 763}_0 c in DIMACS: 3446 3447 3448 762 3449 0 3446 3447 3448 762 -3450 0 3446 3447 3448 762 3451 0 c -1-1 --> -2 c ( b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ b^{1, 762}_0 ∧ -p_762) -> ( b^{1, 763}_2 ∧ b^{1, 763}_1 ∧ -b^{1, 763}_0) c in CNF: c -b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ p_762 ∨ b^{1, 763}_2 c -b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ p_762 ∨ b^{1, 763}_1 c -b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ p_762 ∨ -b^{1, 763}_0 c in DIMACS: -3446 3447 -3448 762 3449 0 -3446 3447 -3448 762 3450 0 -3446 3447 -3448 762 -3451 0 c -2-1 --> break c ( b^{1, 762}_2 ∧ b^{1, 762}_1 ∧ -b^{1, 762}_0 ∧ -p_762) -> break c in CNF: c -b^{1, 762}_2 ∨ -b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ p_762 ∨ break c in DIMACS: -3446 -3447 3448 762 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 762}_2 ∧ -b^{1, 762}_1 ∧ -b^{1, 762}_0 ∧ true) c in CNF: c -b^{1, 762}_2 ∨ b^{1, 762}_1 ∨ b^{1, 762}_0 ∨ false c in DIMACS: -3446 3447 3448 0 c 3 does not represent an automaton state. c -(-b^{1, 762}_2 ∧ b^{1, 762}_1 ∧ b^{1, 762}_0 ∧ true) c in CNF: c b^{1, 762}_2 ∨ -b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ false c in DIMACS: 3446 -3447 -3448 0 c -3 does not represent an automaton state. c -( b^{1, 762}_2 ∧ b^{1, 762}_1 ∧ b^{1, 762}_0 ∧ true) c in CNF: c -b^{1, 762}_2 ∨ -b^{1, 762}_1 ∨ -b^{1, 762}_0 ∨ false c in DIMACS: -3446 -3447 -3448 0 c i = 763 c -2+1 --> -1 c ( b^{1, 763}_2 ∧ b^{1, 763}_1 ∧ -b^{1, 763}_0 ∧ p_763) -> ( b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ b^{1, 764}_0) c in CNF: c -b^{1, 763}_2 ∨ -b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ -p_763 ∨ b^{1, 764}_2 c -b^{1, 763}_2 ∨ -b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ -p_763 ∨ -b^{1, 764}_1 c -b^{1, 763}_2 ∨ -b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ -p_763 ∨ b^{1, 764}_0 c in DIMACS: -3449 -3450 3451 -763 3452 0 -3449 -3450 3451 -763 -3453 0 -3449 -3450 3451 -763 3454 0 c -1+1 --> 0 c ( b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ b^{1, 763}_0 ∧ p_763) -> (-b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ -b^{1, 764}_0) c in CNF: c -b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ -p_763 ∨ -b^{1, 764}_2 c -b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ -p_763 ∨ -b^{1, 764}_1 c -b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ -p_763 ∨ -b^{1, 764}_0 c in DIMACS: -3449 3450 -3451 -763 -3452 0 -3449 3450 -3451 -763 -3453 0 -3449 3450 -3451 -763 -3454 0 c 0+1 --> 1 c (-b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ -b^{1, 763}_0 ∧ p_763) -> (-b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ b^{1, 764}_0) c in CNF: c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ -p_763 ∨ -b^{1, 764}_2 c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ -p_763 ∨ -b^{1, 764}_1 c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ -p_763 ∨ b^{1, 764}_0 c in DIMACS: 3449 3450 3451 -763 -3452 0 3449 3450 3451 -763 -3453 0 3449 3450 3451 -763 3454 0 c 1+1 --> 2 c (-b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ b^{1, 763}_0 ∧ p_763) -> (-b^{1, 764}_2 ∧ b^{1, 764}_1 ∧ -b^{1, 764}_0) c in CNF: c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ -p_763 ∨ -b^{1, 764}_2 c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ -p_763 ∨ b^{1, 764}_1 c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ -p_763 ∨ -b^{1, 764}_0 c in DIMACS: 3449 3450 -3451 -763 -3452 0 3449 3450 -3451 -763 3453 0 3449 3450 -3451 -763 -3454 0 c 2+1 --> break c (-b^{1, 763}_2 ∧ b^{1, 763}_1 ∧ -b^{1, 763}_0 ∧ p_763) -> break c in CNF: c b^{1, 763}_2 ∨ -b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ -p_763 ∨ break c in DIMACS: 3449 -3450 3451 -763 1162 0 c 2-1 --> 1 c (-b^{1, 763}_2 ∧ b^{1, 763}_1 ∧ -b^{1, 763}_0 ∧ -p_763) -> (-b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ b^{1, 764}_0) c in CNF: c b^{1, 763}_2 ∨ -b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ p_763 ∨ -b^{1, 764}_2 c b^{1, 763}_2 ∨ -b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ p_763 ∨ -b^{1, 764}_1 c b^{1, 763}_2 ∨ -b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ p_763 ∨ b^{1, 764}_0 c in DIMACS: 3449 -3450 3451 763 -3452 0 3449 -3450 3451 763 -3453 0 3449 -3450 3451 763 3454 0 c 1-1 --> 0 c (-b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ b^{1, 763}_0 ∧ -p_763) -> (-b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ -b^{1, 764}_0) c in CNF: c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ p_763 ∨ -b^{1, 764}_2 c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ p_763 ∨ -b^{1, 764}_1 c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ p_763 ∨ -b^{1, 764}_0 c in DIMACS: 3449 3450 -3451 763 -3452 0 3449 3450 -3451 763 -3453 0 3449 3450 -3451 763 -3454 0 c 0-1 --> -1 c (-b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ -b^{1, 763}_0 ∧ -p_763) -> ( b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ b^{1, 764}_0) c in CNF: c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ p_763 ∨ b^{1, 764}_2 c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ p_763 ∨ -b^{1, 764}_1 c b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ p_763 ∨ b^{1, 764}_0 c in DIMACS: 3449 3450 3451 763 3452 0 3449 3450 3451 763 -3453 0 3449 3450 3451 763 3454 0 c -1-1 --> -2 c ( b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ b^{1, 763}_0 ∧ -p_763) -> ( b^{1, 764}_2 ∧ b^{1, 764}_1 ∧ -b^{1, 764}_0) c in CNF: c -b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ p_763 ∨ b^{1, 764}_2 c -b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ p_763 ∨ b^{1, 764}_1 c -b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ p_763 ∨ -b^{1, 764}_0 c in DIMACS: -3449 3450 -3451 763 3452 0 -3449 3450 -3451 763 3453 0 -3449 3450 -3451 763 -3454 0 c -2-1 --> break c ( b^{1, 763}_2 ∧ b^{1, 763}_1 ∧ -b^{1, 763}_0 ∧ -p_763) -> break c in CNF: c -b^{1, 763}_2 ∨ -b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ p_763 ∨ break c in DIMACS: -3449 -3450 3451 763 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 763}_2 ∧ -b^{1, 763}_1 ∧ -b^{1, 763}_0 ∧ true) c in CNF: c -b^{1, 763}_2 ∨ b^{1, 763}_1 ∨ b^{1, 763}_0 ∨ false c in DIMACS: -3449 3450 3451 0 c 3 does not represent an automaton state. c -(-b^{1, 763}_2 ∧ b^{1, 763}_1 ∧ b^{1, 763}_0 ∧ true) c in CNF: c b^{1, 763}_2 ∨ -b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ false c in DIMACS: 3449 -3450 -3451 0 c -3 does not represent an automaton state. c -( b^{1, 763}_2 ∧ b^{1, 763}_1 ∧ b^{1, 763}_0 ∧ true) c in CNF: c -b^{1, 763}_2 ∨ -b^{1, 763}_1 ∨ -b^{1, 763}_0 ∨ false c in DIMACS: -3449 -3450 -3451 0 c i = 764 c -2+1 --> -1 c ( b^{1, 764}_2 ∧ b^{1, 764}_1 ∧ -b^{1, 764}_0 ∧ p_764) -> ( b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ b^{1, 765}_0) c in CNF: c -b^{1, 764}_2 ∨ -b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ -p_764 ∨ b^{1, 765}_2 c -b^{1, 764}_2 ∨ -b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ -p_764 ∨ -b^{1, 765}_1 c -b^{1, 764}_2 ∨ -b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ -p_764 ∨ b^{1, 765}_0 c in DIMACS: -3452 -3453 3454 -764 3455 0 -3452 -3453 3454 -764 -3456 0 -3452 -3453 3454 -764 3457 0 c -1+1 --> 0 c ( b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ b^{1, 764}_0 ∧ p_764) -> (-b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ -b^{1, 765}_0) c in CNF: c -b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ -p_764 ∨ -b^{1, 765}_2 c -b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ -p_764 ∨ -b^{1, 765}_1 c -b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ -p_764 ∨ -b^{1, 765}_0 c in DIMACS: -3452 3453 -3454 -764 -3455 0 -3452 3453 -3454 -764 -3456 0 -3452 3453 -3454 -764 -3457 0 c 0+1 --> 1 c (-b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ -b^{1, 764}_0 ∧ p_764) -> (-b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ b^{1, 765}_0) c in CNF: c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ -p_764 ∨ -b^{1, 765}_2 c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ -p_764 ∨ -b^{1, 765}_1 c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ -p_764 ∨ b^{1, 765}_0 c in DIMACS: 3452 3453 3454 -764 -3455 0 3452 3453 3454 -764 -3456 0 3452 3453 3454 -764 3457 0 c 1+1 --> 2 c (-b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ b^{1, 764}_0 ∧ p_764) -> (-b^{1, 765}_2 ∧ b^{1, 765}_1 ∧ -b^{1, 765}_0) c in CNF: c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ -p_764 ∨ -b^{1, 765}_2 c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ -p_764 ∨ b^{1, 765}_1 c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ -p_764 ∨ -b^{1, 765}_0 c in DIMACS: 3452 3453 -3454 -764 -3455 0 3452 3453 -3454 -764 3456 0 3452 3453 -3454 -764 -3457 0 c 2+1 --> break c (-b^{1, 764}_2 ∧ b^{1, 764}_1 ∧ -b^{1, 764}_0 ∧ p_764) -> break c in CNF: c b^{1, 764}_2 ∨ -b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ -p_764 ∨ break c in DIMACS: 3452 -3453 3454 -764 1162 0 c 2-1 --> 1 c (-b^{1, 764}_2 ∧ b^{1, 764}_1 ∧ -b^{1, 764}_0 ∧ -p_764) -> (-b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ b^{1, 765}_0) c in CNF: c b^{1, 764}_2 ∨ -b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ p_764 ∨ -b^{1, 765}_2 c b^{1, 764}_2 ∨ -b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ p_764 ∨ -b^{1, 765}_1 c b^{1, 764}_2 ∨ -b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ p_764 ∨ b^{1, 765}_0 c in DIMACS: 3452 -3453 3454 764 -3455 0 3452 -3453 3454 764 -3456 0 3452 -3453 3454 764 3457 0 c 1-1 --> 0 c (-b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ b^{1, 764}_0 ∧ -p_764) -> (-b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ -b^{1, 765}_0) c in CNF: c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ p_764 ∨ -b^{1, 765}_2 c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ p_764 ∨ -b^{1, 765}_1 c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ p_764 ∨ -b^{1, 765}_0 c in DIMACS: 3452 3453 -3454 764 -3455 0 3452 3453 -3454 764 -3456 0 3452 3453 -3454 764 -3457 0 c 0-1 --> -1 c (-b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ -b^{1, 764}_0 ∧ -p_764) -> ( b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ b^{1, 765}_0) c in CNF: c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ p_764 ∨ b^{1, 765}_2 c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ p_764 ∨ -b^{1, 765}_1 c b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ p_764 ∨ b^{1, 765}_0 c in DIMACS: 3452 3453 3454 764 3455 0 3452 3453 3454 764 -3456 0 3452 3453 3454 764 3457 0 c -1-1 --> -2 c ( b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ b^{1, 764}_0 ∧ -p_764) -> ( b^{1, 765}_2 ∧ b^{1, 765}_1 ∧ -b^{1, 765}_0) c in CNF: c -b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ p_764 ∨ b^{1, 765}_2 c -b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ p_764 ∨ b^{1, 765}_1 c -b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ p_764 ∨ -b^{1, 765}_0 c in DIMACS: -3452 3453 -3454 764 3455 0 -3452 3453 -3454 764 3456 0 -3452 3453 -3454 764 -3457 0 c -2-1 --> break c ( b^{1, 764}_2 ∧ b^{1, 764}_1 ∧ -b^{1, 764}_0 ∧ -p_764) -> break c in CNF: c -b^{1, 764}_2 ∨ -b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ p_764 ∨ break c in DIMACS: -3452 -3453 3454 764 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 764}_2 ∧ -b^{1, 764}_1 ∧ -b^{1, 764}_0 ∧ true) c in CNF: c -b^{1, 764}_2 ∨ b^{1, 764}_1 ∨ b^{1, 764}_0 ∨ false c in DIMACS: -3452 3453 3454 0 c 3 does not represent an automaton state. c -(-b^{1, 764}_2 ∧ b^{1, 764}_1 ∧ b^{1, 764}_0 ∧ true) c in CNF: c b^{1, 764}_2 ∨ -b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ false c in DIMACS: 3452 -3453 -3454 0 c -3 does not represent an automaton state. c -( b^{1, 764}_2 ∧ b^{1, 764}_1 ∧ b^{1, 764}_0 ∧ true) c in CNF: c -b^{1, 764}_2 ∨ -b^{1, 764}_1 ∨ -b^{1, 764}_0 ∨ false c in DIMACS: -3452 -3453 -3454 0 c i = 765 c -2+1 --> -1 c ( b^{1, 765}_2 ∧ b^{1, 765}_1 ∧ -b^{1, 765}_0 ∧ p_765) -> ( b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ b^{1, 766}_0) c in CNF: c -b^{1, 765}_2 ∨ -b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ -p_765 ∨ b^{1, 766}_2 c -b^{1, 765}_2 ∨ -b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ -p_765 ∨ -b^{1, 766}_1 c -b^{1, 765}_2 ∨ -b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ -p_765 ∨ b^{1, 766}_0 c in DIMACS: -3455 -3456 3457 -765 3458 0 -3455 -3456 3457 -765 -3459 0 -3455 -3456 3457 -765 3460 0 c -1+1 --> 0 c ( b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ b^{1, 765}_0 ∧ p_765) -> (-b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ -b^{1, 766}_0) c in CNF: c -b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ -p_765 ∨ -b^{1, 766}_2 c -b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ -p_765 ∨ -b^{1, 766}_1 c -b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ -p_765 ∨ -b^{1, 766}_0 c in DIMACS: -3455 3456 -3457 -765 -3458 0 -3455 3456 -3457 -765 -3459 0 -3455 3456 -3457 -765 -3460 0 c 0+1 --> 1 c (-b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ -b^{1, 765}_0 ∧ p_765) -> (-b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ b^{1, 766}_0) c in CNF: c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ -p_765 ∨ -b^{1, 766}_2 c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ -p_765 ∨ -b^{1, 766}_1 c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ -p_765 ∨ b^{1, 766}_0 c in DIMACS: 3455 3456 3457 -765 -3458 0 3455 3456 3457 -765 -3459 0 3455 3456 3457 -765 3460 0 c 1+1 --> 2 c (-b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ b^{1, 765}_0 ∧ p_765) -> (-b^{1, 766}_2 ∧ b^{1, 766}_1 ∧ -b^{1, 766}_0) c in CNF: c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ -p_765 ∨ -b^{1, 766}_2 c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ -p_765 ∨ b^{1, 766}_1 c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ -p_765 ∨ -b^{1, 766}_0 c in DIMACS: 3455 3456 -3457 -765 -3458 0 3455 3456 -3457 -765 3459 0 3455 3456 -3457 -765 -3460 0 c 2+1 --> break c (-b^{1, 765}_2 ∧ b^{1, 765}_1 ∧ -b^{1, 765}_0 ∧ p_765) -> break c in CNF: c b^{1, 765}_2 ∨ -b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ -p_765 ∨ break c in DIMACS: 3455 -3456 3457 -765 1162 0 c 2-1 --> 1 c (-b^{1, 765}_2 ∧ b^{1, 765}_1 ∧ -b^{1, 765}_0 ∧ -p_765) -> (-b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ b^{1, 766}_0) c in CNF: c b^{1, 765}_2 ∨ -b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ p_765 ∨ -b^{1, 766}_2 c b^{1, 765}_2 ∨ -b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ p_765 ∨ -b^{1, 766}_1 c b^{1, 765}_2 ∨ -b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ p_765 ∨ b^{1, 766}_0 c in DIMACS: 3455 -3456 3457 765 -3458 0 3455 -3456 3457 765 -3459 0 3455 -3456 3457 765 3460 0 c 1-1 --> 0 c (-b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ b^{1, 765}_0 ∧ -p_765) -> (-b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ -b^{1, 766}_0) c in CNF: c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ p_765 ∨ -b^{1, 766}_2 c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ p_765 ∨ -b^{1, 766}_1 c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ p_765 ∨ -b^{1, 766}_0 c in DIMACS: 3455 3456 -3457 765 -3458 0 3455 3456 -3457 765 -3459 0 3455 3456 -3457 765 -3460 0 c 0-1 --> -1 c (-b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ -b^{1, 765}_0 ∧ -p_765) -> ( b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ b^{1, 766}_0) c in CNF: c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ p_765 ∨ b^{1, 766}_2 c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ p_765 ∨ -b^{1, 766}_1 c b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ p_765 ∨ b^{1, 766}_0 c in DIMACS: 3455 3456 3457 765 3458 0 3455 3456 3457 765 -3459 0 3455 3456 3457 765 3460 0 c -1-1 --> -2 c ( b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ b^{1, 765}_0 ∧ -p_765) -> ( b^{1, 766}_2 ∧ b^{1, 766}_1 ∧ -b^{1, 766}_0) c in CNF: c -b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ p_765 ∨ b^{1, 766}_2 c -b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ p_765 ∨ b^{1, 766}_1 c -b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ p_765 ∨ -b^{1, 766}_0 c in DIMACS: -3455 3456 -3457 765 3458 0 -3455 3456 -3457 765 3459 0 -3455 3456 -3457 765 -3460 0 c -2-1 --> break c ( b^{1, 765}_2 ∧ b^{1, 765}_1 ∧ -b^{1, 765}_0 ∧ -p_765) -> break c in CNF: c -b^{1, 765}_2 ∨ -b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ p_765 ∨ break c in DIMACS: -3455 -3456 3457 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 765}_2 ∧ -b^{1, 765}_1 ∧ -b^{1, 765}_0 ∧ true) c in CNF: c -b^{1, 765}_2 ∨ b^{1, 765}_1 ∨ b^{1, 765}_0 ∨ false c in DIMACS: -3455 3456 3457 0 c 3 does not represent an automaton state. c -(-b^{1, 765}_2 ∧ b^{1, 765}_1 ∧ b^{1, 765}_0 ∧ true) c in CNF: c b^{1, 765}_2 ∨ -b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ false c in DIMACS: 3455 -3456 -3457 0 c -3 does not represent an automaton state. c -( b^{1, 765}_2 ∧ b^{1, 765}_1 ∧ b^{1, 765}_0 ∧ true) c in CNF: c -b^{1, 765}_2 ∨ -b^{1, 765}_1 ∨ -b^{1, 765}_0 ∨ false c in DIMACS: -3455 -3456 -3457 0 c i = 766 c -2+1 --> -1 c ( b^{1, 766}_2 ∧ b^{1, 766}_1 ∧ -b^{1, 766}_0 ∧ p_766) -> ( b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ b^{1, 767}_0) c in CNF: c -b^{1, 766}_2 ∨ -b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ -p_766 ∨ b^{1, 767}_2 c -b^{1, 766}_2 ∨ -b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ -p_766 ∨ -b^{1, 767}_1 c -b^{1, 766}_2 ∨ -b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ -p_766 ∨ b^{1, 767}_0 c in DIMACS: -3458 -3459 3460 -766 3461 0 -3458 -3459 3460 -766 -3462 0 -3458 -3459 3460 -766 3463 0 c -1+1 --> 0 c ( b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ b^{1, 766}_0 ∧ p_766) -> (-b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ -b^{1, 767}_0) c in CNF: c -b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ -p_766 ∨ -b^{1, 767}_2 c -b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ -p_766 ∨ -b^{1, 767}_1 c -b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ -p_766 ∨ -b^{1, 767}_0 c in DIMACS: -3458 3459 -3460 -766 -3461 0 -3458 3459 -3460 -766 -3462 0 -3458 3459 -3460 -766 -3463 0 c 0+1 --> 1 c (-b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ -b^{1, 766}_0 ∧ p_766) -> (-b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ b^{1, 767}_0) c in CNF: c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ -p_766 ∨ -b^{1, 767}_2 c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ -p_766 ∨ -b^{1, 767}_1 c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ -p_766 ∨ b^{1, 767}_0 c in DIMACS: 3458 3459 3460 -766 -3461 0 3458 3459 3460 -766 -3462 0 3458 3459 3460 -766 3463 0 c 1+1 --> 2 c (-b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ b^{1, 766}_0 ∧ p_766) -> (-b^{1, 767}_2 ∧ b^{1, 767}_1 ∧ -b^{1, 767}_0) c in CNF: c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ -p_766 ∨ -b^{1, 767}_2 c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ -p_766 ∨ b^{1, 767}_1 c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ -p_766 ∨ -b^{1, 767}_0 c in DIMACS: 3458 3459 -3460 -766 -3461 0 3458 3459 -3460 -766 3462 0 3458 3459 -3460 -766 -3463 0 c 2+1 --> break c (-b^{1, 766}_2 ∧ b^{1, 766}_1 ∧ -b^{1, 766}_0 ∧ p_766) -> break c in CNF: c b^{1, 766}_2 ∨ -b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ -p_766 ∨ break c in DIMACS: 3458 -3459 3460 -766 1162 0 c 2-1 --> 1 c (-b^{1, 766}_2 ∧ b^{1, 766}_1 ∧ -b^{1, 766}_0 ∧ -p_766) -> (-b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ b^{1, 767}_0) c in CNF: c b^{1, 766}_2 ∨ -b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ p_766 ∨ -b^{1, 767}_2 c b^{1, 766}_2 ∨ -b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ p_766 ∨ -b^{1, 767}_1 c b^{1, 766}_2 ∨ -b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ p_766 ∨ b^{1, 767}_0 c in DIMACS: 3458 -3459 3460 766 -3461 0 3458 -3459 3460 766 -3462 0 3458 -3459 3460 766 3463 0 c 1-1 --> 0 c (-b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ b^{1, 766}_0 ∧ -p_766) -> (-b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ -b^{1, 767}_0) c in CNF: c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ p_766 ∨ -b^{1, 767}_2 c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ p_766 ∨ -b^{1, 767}_1 c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ p_766 ∨ -b^{1, 767}_0 c in DIMACS: 3458 3459 -3460 766 -3461 0 3458 3459 -3460 766 -3462 0 3458 3459 -3460 766 -3463 0 c 0-1 --> -1 c (-b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ -b^{1, 766}_0 ∧ -p_766) -> ( b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ b^{1, 767}_0) c in CNF: c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ p_766 ∨ b^{1, 767}_2 c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ p_766 ∨ -b^{1, 767}_1 c b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ p_766 ∨ b^{1, 767}_0 c in DIMACS: 3458 3459 3460 766 3461 0 3458 3459 3460 766 -3462 0 3458 3459 3460 766 3463 0 c -1-1 --> -2 c ( b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ b^{1, 766}_0 ∧ -p_766) -> ( b^{1, 767}_2 ∧ b^{1, 767}_1 ∧ -b^{1, 767}_0) c in CNF: c -b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ p_766 ∨ b^{1, 767}_2 c -b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ p_766 ∨ b^{1, 767}_1 c -b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ p_766 ∨ -b^{1, 767}_0 c in DIMACS: -3458 3459 -3460 766 3461 0 -3458 3459 -3460 766 3462 0 -3458 3459 -3460 766 -3463 0 c -2-1 --> break c ( b^{1, 766}_2 ∧ b^{1, 766}_1 ∧ -b^{1, 766}_0 ∧ -p_766) -> break c in CNF: c -b^{1, 766}_2 ∨ -b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ p_766 ∨ break c in DIMACS: -3458 -3459 3460 766 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 766}_2 ∧ -b^{1, 766}_1 ∧ -b^{1, 766}_0 ∧ true) c in CNF: c -b^{1, 766}_2 ∨ b^{1, 766}_1 ∨ b^{1, 766}_0 ∨ false c in DIMACS: -3458 3459 3460 0 c 3 does not represent an automaton state. c -(-b^{1, 766}_2 ∧ b^{1, 766}_1 ∧ b^{1, 766}_0 ∧ true) c in CNF: c b^{1, 766}_2 ∨ -b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ false c in DIMACS: 3458 -3459 -3460 0 c -3 does not represent an automaton state. c -( b^{1, 766}_2 ∧ b^{1, 766}_1 ∧ b^{1, 766}_0 ∧ true) c in CNF: c -b^{1, 766}_2 ∨ -b^{1, 766}_1 ∨ -b^{1, 766}_0 ∨ false c in DIMACS: -3458 -3459 -3460 0 c i = 767 c -2+1 --> -1 c ( b^{1, 767}_2 ∧ b^{1, 767}_1 ∧ -b^{1, 767}_0 ∧ p_767) -> ( b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ b^{1, 768}_0) c in CNF: c -b^{1, 767}_2 ∨ -b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ -p_767 ∨ b^{1, 768}_2 c -b^{1, 767}_2 ∨ -b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ -p_767 ∨ -b^{1, 768}_1 c -b^{1, 767}_2 ∨ -b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ -p_767 ∨ b^{1, 768}_0 c in DIMACS: -3461 -3462 3463 -767 3464 0 -3461 -3462 3463 -767 -3465 0 -3461 -3462 3463 -767 3466 0 c -1+1 --> 0 c ( b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ b^{1, 767}_0 ∧ p_767) -> (-b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ -b^{1, 768}_0) c in CNF: c -b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ -p_767 ∨ -b^{1, 768}_2 c -b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ -p_767 ∨ -b^{1, 768}_1 c -b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ -p_767 ∨ -b^{1, 768}_0 c in DIMACS: -3461 3462 -3463 -767 -3464 0 -3461 3462 -3463 -767 -3465 0 -3461 3462 -3463 -767 -3466 0 c 0+1 --> 1 c (-b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ -b^{1, 767}_0 ∧ p_767) -> (-b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ b^{1, 768}_0) c in CNF: c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ -p_767 ∨ -b^{1, 768}_2 c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ -p_767 ∨ -b^{1, 768}_1 c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ -p_767 ∨ b^{1, 768}_0 c in DIMACS: 3461 3462 3463 -767 -3464 0 3461 3462 3463 -767 -3465 0 3461 3462 3463 -767 3466 0 c 1+1 --> 2 c (-b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ b^{1, 767}_0 ∧ p_767) -> (-b^{1, 768}_2 ∧ b^{1, 768}_1 ∧ -b^{1, 768}_0) c in CNF: c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ -p_767 ∨ -b^{1, 768}_2 c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ -p_767 ∨ b^{1, 768}_1 c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ -p_767 ∨ -b^{1, 768}_0 c in DIMACS: 3461 3462 -3463 -767 -3464 0 3461 3462 -3463 -767 3465 0 3461 3462 -3463 -767 -3466 0 c 2+1 --> break c (-b^{1, 767}_2 ∧ b^{1, 767}_1 ∧ -b^{1, 767}_0 ∧ p_767) -> break c in CNF: c b^{1, 767}_2 ∨ -b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ -p_767 ∨ break c in DIMACS: 3461 -3462 3463 -767 1162 0 c 2-1 --> 1 c (-b^{1, 767}_2 ∧ b^{1, 767}_1 ∧ -b^{1, 767}_0 ∧ -p_767) -> (-b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ b^{1, 768}_0) c in CNF: c b^{1, 767}_2 ∨ -b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ p_767 ∨ -b^{1, 768}_2 c b^{1, 767}_2 ∨ -b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ p_767 ∨ -b^{1, 768}_1 c b^{1, 767}_2 ∨ -b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ p_767 ∨ b^{1, 768}_0 c in DIMACS: 3461 -3462 3463 767 -3464 0 3461 -3462 3463 767 -3465 0 3461 -3462 3463 767 3466 0 c 1-1 --> 0 c (-b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ b^{1, 767}_0 ∧ -p_767) -> (-b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ -b^{1, 768}_0) c in CNF: c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ p_767 ∨ -b^{1, 768}_2 c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ p_767 ∨ -b^{1, 768}_1 c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ p_767 ∨ -b^{1, 768}_0 c in DIMACS: 3461 3462 -3463 767 -3464 0 3461 3462 -3463 767 -3465 0 3461 3462 -3463 767 -3466 0 c 0-1 --> -1 c (-b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ -b^{1, 767}_0 ∧ -p_767) -> ( b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ b^{1, 768}_0) c in CNF: c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ p_767 ∨ b^{1, 768}_2 c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ p_767 ∨ -b^{1, 768}_1 c b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ p_767 ∨ b^{1, 768}_0 c in DIMACS: 3461 3462 3463 767 3464 0 3461 3462 3463 767 -3465 0 3461 3462 3463 767 3466 0 c -1-1 --> -2 c ( b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ b^{1, 767}_0 ∧ -p_767) -> ( b^{1, 768}_2 ∧ b^{1, 768}_1 ∧ -b^{1, 768}_0) c in CNF: c -b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ p_767 ∨ b^{1, 768}_2 c -b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ p_767 ∨ b^{1, 768}_1 c -b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ p_767 ∨ -b^{1, 768}_0 c in DIMACS: -3461 3462 -3463 767 3464 0 -3461 3462 -3463 767 3465 0 -3461 3462 -3463 767 -3466 0 c -2-1 --> break c ( b^{1, 767}_2 ∧ b^{1, 767}_1 ∧ -b^{1, 767}_0 ∧ -p_767) -> break c in CNF: c -b^{1, 767}_2 ∨ -b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ p_767 ∨ break c in DIMACS: -3461 -3462 3463 767 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 767}_2 ∧ -b^{1, 767}_1 ∧ -b^{1, 767}_0 ∧ true) c in CNF: c -b^{1, 767}_2 ∨ b^{1, 767}_1 ∨ b^{1, 767}_0 ∨ false c in DIMACS: -3461 3462 3463 0 c 3 does not represent an automaton state. c -(-b^{1, 767}_2 ∧ b^{1, 767}_1 ∧ b^{1, 767}_0 ∧ true) c in CNF: c b^{1, 767}_2 ∨ -b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ false c in DIMACS: 3461 -3462 -3463 0 c -3 does not represent an automaton state. c -( b^{1, 767}_2 ∧ b^{1, 767}_1 ∧ b^{1, 767}_0 ∧ true) c in CNF: c -b^{1, 767}_2 ∨ -b^{1, 767}_1 ∨ -b^{1, 767}_0 ∨ false c in DIMACS: -3461 -3462 -3463 0 c i = 768 c -2+1 --> -1 c ( b^{1, 768}_2 ∧ b^{1, 768}_1 ∧ -b^{1, 768}_0 ∧ p_768) -> ( b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ b^{1, 769}_0) c in CNF: c -b^{1, 768}_2 ∨ -b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ -p_768 ∨ b^{1, 769}_2 c -b^{1, 768}_2 ∨ -b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ -p_768 ∨ -b^{1, 769}_1 c -b^{1, 768}_2 ∨ -b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ -p_768 ∨ b^{1, 769}_0 c in DIMACS: -3464 -3465 3466 -768 3467 0 -3464 -3465 3466 -768 -3468 0 -3464 -3465 3466 -768 3469 0 c -1+1 --> 0 c ( b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ b^{1, 768}_0 ∧ p_768) -> (-b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ -b^{1, 769}_0) c in CNF: c -b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ -p_768 ∨ -b^{1, 769}_2 c -b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ -p_768 ∨ -b^{1, 769}_1 c -b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ -p_768 ∨ -b^{1, 769}_0 c in DIMACS: -3464 3465 -3466 -768 -3467 0 -3464 3465 -3466 -768 -3468 0 -3464 3465 -3466 -768 -3469 0 c 0+1 --> 1 c (-b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ -b^{1, 768}_0 ∧ p_768) -> (-b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ b^{1, 769}_0) c in CNF: c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ -p_768 ∨ -b^{1, 769}_2 c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ -p_768 ∨ -b^{1, 769}_1 c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ -p_768 ∨ b^{1, 769}_0 c in DIMACS: 3464 3465 3466 -768 -3467 0 3464 3465 3466 -768 -3468 0 3464 3465 3466 -768 3469 0 c 1+1 --> 2 c (-b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ b^{1, 768}_0 ∧ p_768) -> (-b^{1, 769}_2 ∧ b^{1, 769}_1 ∧ -b^{1, 769}_0) c in CNF: c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ -p_768 ∨ -b^{1, 769}_2 c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ -p_768 ∨ b^{1, 769}_1 c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ -p_768 ∨ -b^{1, 769}_0 c in DIMACS: 3464 3465 -3466 -768 -3467 0 3464 3465 -3466 -768 3468 0 3464 3465 -3466 -768 -3469 0 c 2+1 --> break c (-b^{1, 768}_2 ∧ b^{1, 768}_1 ∧ -b^{1, 768}_0 ∧ p_768) -> break c in CNF: c b^{1, 768}_2 ∨ -b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ -p_768 ∨ break c in DIMACS: 3464 -3465 3466 -768 1162 0 c 2-1 --> 1 c (-b^{1, 768}_2 ∧ b^{1, 768}_1 ∧ -b^{1, 768}_0 ∧ -p_768) -> (-b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ b^{1, 769}_0) c in CNF: c b^{1, 768}_2 ∨ -b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ p_768 ∨ -b^{1, 769}_2 c b^{1, 768}_2 ∨ -b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ p_768 ∨ -b^{1, 769}_1 c b^{1, 768}_2 ∨ -b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ p_768 ∨ b^{1, 769}_0 c in DIMACS: 3464 -3465 3466 768 -3467 0 3464 -3465 3466 768 -3468 0 3464 -3465 3466 768 3469 0 c 1-1 --> 0 c (-b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ b^{1, 768}_0 ∧ -p_768) -> (-b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ -b^{1, 769}_0) c in CNF: c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ p_768 ∨ -b^{1, 769}_2 c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ p_768 ∨ -b^{1, 769}_1 c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ p_768 ∨ -b^{1, 769}_0 c in DIMACS: 3464 3465 -3466 768 -3467 0 3464 3465 -3466 768 -3468 0 3464 3465 -3466 768 -3469 0 c 0-1 --> -1 c (-b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ -b^{1, 768}_0 ∧ -p_768) -> ( b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ b^{1, 769}_0) c in CNF: c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ p_768 ∨ b^{1, 769}_2 c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ p_768 ∨ -b^{1, 769}_1 c b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ p_768 ∨ b^{1, 769}_0 c in DIMACS: 3464 3465 3466 768 3467 0 3464 3465 3466 768 -3468 0 3464 3465 3466 768 3469 0 c -1-1 --> -2 c ( b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ b^{1, 768}_0 ∧ -p_768) -> ( b^{1, 769}_2 ∧ b^{1, 769}_1 ∧ -b^{1, 769}_0) c in CNF: c -b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ p_768 ∨ b^{1, 769}_2 c -b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ p_768 ∨ b^{1, 769}_1 c -b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ p_768 ∨ -b^{1, 769}_0 c in DIMACS: -3464 3465 -3466 768 3467 0 -3464 3465 -3466 768 3468 0 -3464 3465 -3466 768 -3469 0 c -2-1 --> break c ( b^{1, 768}_2 ∧ b^{1, 768}_1 ∧ -b^{1, 768}_0 ∧ -p_768) -> break c in CNF: c -b^{1, 768}_2 ∨ -b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ p_768 ∨ break c in DIMACS: -3464 -3465 3466 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 768}_2 ∧ -b^{1, 768}_1 ∧ -b^{1, 768}_0 ∧ true) c in CNF: c -b^{1, 768}_2 ∨ b^{1, 768}_1 ∨ b^{1, 768}_0 ∨ false c in DIMACS: -3464 3465 3466 0 c 3 does not represent an automaton state. c -(-b^{1, 768}_2 ∧ b^{1, 768}_1 ∧ b^{1, 768}_0 ∧ true) c in CNF: c b^{1, 768}_2 ∨ -b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ false c in DIMACS: 3464 -3465 -3466 0 c -3 does not represent an automaton state. c -( b^{1, 768}_2 ∧ b^{1, 768}_1 ∧ b^{1, 768}_0 ∧ true) c in CNF: c -b^{1, 768}_2 ∨ -b^{1, 768}_1 ∨ -b^{1, 768}_0 ∨ false c in DIMACS: -3464 -3465 -3466 0 c i = 769 c -2+1 --> -1 c ( b^{1, 769}_2 ∧ b^{1, 769}_1 ∧ -b^{1, 769}_0 ∧ p_769) -> ( b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ b^{1, 770}_0) c in CNF: c -b^{1, 769}_2 ∨ -b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ -p_769 ∨ b^{1, 770}_2 c -b^{1, 769}_2 ∨ -b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ -p_769 ∨ -b^{1, 770}_1 c -b^{1, 769}_2 ∨ -b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ -p_769 ∨ b^{1, 770}_0 c in DIMACS: -3467 -3468 3469 -769 3470 0 -3467 -3468 3469 -769 -3471 0 -3467 -3468 3469 -769 3472 0 c -1+1 --> 0 c ( b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ b^{1, 769}_0 ∧ p_769) -> (-b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ -b^{1, 770}_0) c in CNF: c -b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ -p_769 ∨ -b^{1, 770}_2 c -b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ -p_769 ∨ -b^{1, 770}_1 c -b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ -p_769 ∨ -b^{1, 770}_0 c in DIMACS: -3467 3468 -3469 -769 -3470 0 -3467 3468 -3469 -769 -3471 0 -3467 3468 -3469 -769 -3472 0 c 0+1 --> 1 c (-b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ -b^{1, 769}_0 ∧ p_769) -> (-b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ b^{1, 770}_0) c in CNF: c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ -p_769 ∨ -b^{1, 770}_2 c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ -p_769 ∨ -b^{1, 770}_1 c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ -p_769 ∨ b^{1, 770}_0 c in DIMACS: 3467 3468 3469 -769 -3470 0 3467 3468 3469 -769 -3471 0 3467 3468 3469 -769 3472 0 c 1+1 --> 2 c (-b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ b^{1, 769}_0 ∧ p_769) -> (-b^{1, 770}_2 ∧ b^{1, 770}_1 ∧ -b^{1, 770}_0) c in CNF: c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ -p_769 ∨ -b^{1, 770}_2 c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ -p_769 ∨ b^{1, 770}_1 c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ -p_769 ∨ -b^{1, 770}_0 c in DIMACS: 3467 3468 -3469 -769 -3470 0 3467 3468 -3469 -769 3471 0 3467 3468 -3469 -769 -3472 0 c 2+1 --> break c (-b^{1, 769}_2 ∧ b^{1, 769}_1 ∧ -b^{1, 769}_0 ∧ p_769) -> break c in CNF: c b^{1, 769}_2 ∨ -b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ -p_769 ∨ break c in DIMACS: 3467 -3468 3469 -769 1162 0 c 2-1 --> 1 c (-b^{1, 769}_2 ∧ b^{1, 769}_1 ∧ -b^{1, 769}_0 ∧ -p_769) -> (-b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ b^{1, 770}_0) c in CNF: c b^{1, 769}_2 ∨ -b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ p_769 ∨ -b^{1, 770}_2 c b^{1, 769}_2 ∨ -b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ p_769 ∨ -b^{1, 770}_1 c b^{1, 769}_2 ∨ -b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ p_769 ∨ b^{1, 770}_0 c in DIMACS: 3467 -3468 3469 769 -3470 0 3467 -3468 3469 769 -3471 0 3467 -3468 3469 769 3472 0 c 1-1 --> 0 c (-b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ b^{1, 769}_0 ∧ -p_769) -> (-b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ -b^{1, 770}_0) c in CNF: c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ p_769 ∨ -b^{1, 770}_2 c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ p_769 ∨ -b^{1, 770}_1 c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ p_769 ∨ -b^{1, 770}_0 c in DIMACS: 3467 3468 -3469 769 -3470 0 3467 3468 -3469 769 -3471 0 3467 3468 -3469 769 -3472 0 c 0-1 --> -1 c (-b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ -b^{1, 769}_0 ∧ -p_769) -> ( b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ b^{1, 770}_0) c in CNF: c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ p_769 ∨ b^{1, 770}_2 c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ p_769 ∨ -b^{1, 770}_1 c b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ p_769 ∨ b^{1, 770}_0 c in DIMACS: 3467 3468 3469 769 3470 0 3467 3468 3469 769 -3471 0 3467 3468 3469 769 3472 0 c -1-1 --> -2 c ( b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ b^{1, 769}_0 ∧ -p_769) -> ( b^{1, 770}_2 ∧ b^{1, 770}_1 ∧ -b^{1, 770}_0) c in CNF: c -b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ p_769 ∨ b^{1, 770}_2 c -b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ p_769 ∨ b^{1, 770}_1 c -b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ p_769 ∨ -b^{1, 770}_0 c in DIMACS: -3467 3468 -3469 769 3470 0 -3467 3468 -3469 769 3471 0 -3467 3468 -3469 769 -3472 0 c -2-1 --> break c ( b^{1, 769}_2 ∧ b^{1, 769}_1 ∧ -b^{1, 769}_0 ∧ -p_769) -> break c in CNF: c -b^{1, 769}_2 ∨ -b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ p_769 ∨ break c in DIMACS: -3467 -3468 3469 769 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 769}_2 ∧ -b^{1, 769}_1 ∧ -b^{1, 769}_0 ∧ true) c in CNF: c -b^{1, 769}_2 ∨ b^{1, 769}_1 ∨ b^{1, 769}_0 ∨ false c in DIMACS: -3467 3468 3469 0 c 3 does not represent an automaton state. c -(-b^{1, 769}_2 ∧ b^{1, 769}_1 ∧ b^{1, 769}_0 ∧ true) c in CNF: c b^{1, 769}_2 ∨ -b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ false c in DIMACS: 3467 -3468 -3469 0 c -3 does not represent an automaton state. c -( b^{1, 769}_2 ∧ b^{1, 769}_1 ∧ b^{1, 769}_0 ∧ true) c in CNF: c -b^{1, 769}_2 ∨ -b^{1, 769}_1 ∨ -b^{1, 769}_0 ∨ false c in DIMACS: -3467 -3468 -3469 0 c i = 770 c -2+1 --> -1 c ( b^{1, 770}_2 ∧ b^{1, 770}_1 ∧ -b^{1, 770}_0 ∧ p_770) -> ( b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ b^{1, 771}_0) c in CNF: c -b^{1, 770}_2 ∨ -b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ -p_770 ∨ b^{1, 771}_2 c -b^{1, 770}_2 ∨ -b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ -p_770 ∨ -b^{1, 771}_1 c -b^{1, 770}_2 ∨ -b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ -p_770 ∨ b^{1, 771}_0 c in DIMACS: -3470 -3471 3472 -770 3473 0 -3470 -3471 3472 -770 -3474 0 -3470 -3471 3472 -770 3475 0 c -1+1 --> 0 c ( b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ b^{1, 770}_0 ∧ p_770) -> (-b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ -b^{1, 771}_0) c in CNF: c -b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ -p_770 ∨ -b^{1, 771}_2 c -b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ -p_770 ∨ -b^{1, 771}_1 c -b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ -p_770 ∨ -b^{1, 771}_0 c in DIMACS: -3470 3471 -3472 -770 -3473 0 -3470 3471 -3472 -770 -3474 0 -3470 3471 -3472 -770 -3475 0 c 0+1 --> 1 c (-b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ -b^{1, 770}_0 ∧ p_770) -> (-b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ b^{1, 771}_0) c in CNF: c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ -p_770 ∨ -b^{1, 771}_2 c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ -p_770 ∨ -b^{1, 771}_1 c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ -p_770 ∨ b^{1, 771}_0 c in DIMACS: 3470 3471 3472 -770 -3473 0 3470 3471 3472 -770 -3474 0 3470 3471 3472 -770 3475 0 c 1+1 --> 2 c (-b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ b^{1, 770}_0 ∧ p_770) -> (-b^{1, 771}_2 ∧ b^{1, 771}_1 ∧ -b^{1, 771}_0) c in CNF: c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ -p_770 ∨ -b^{1, 771}_2 c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ -p_770 ∨ b^{1, 771}_1 c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ -p_770 ∨ -b^{1, 771}_0 c in DIMACS: 3470 3471 -3472 -770 -3473 0 3470 3471 -3472 -770 3474 0 3470 3471 -3472 -770 -3475 0 c 2+1 --> break c (-b^{1, 770}_2 ∧ b^{1, 770}_1 ∧ -b^{1, 770}_0 ∧ p_770) -> break c in CNF: c b^{1, 770}_2 ∨ -b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ -p_770 ∨ break c in DIMACS: 3470 -3471 3472 -770 1162 0 c 2-1 --> 1 c (-b^{1, 770}_2 ∧ b^{1, 770}_1 ∧ -b^{1, 770}_0 ∧ -p_770) -> (-b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ b^{1, 771}_0) c in CNF: c b^{1, 770}_2 ∨ -b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ p_770 ∨ -b^{1, 771}_2 c b^{1, 770}_2 ∨ -b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ p_770 ∨ -b^{1, 771}_1 c b^{1, 770}_2 ∨ -b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ p_770 ∨ b^{1, 771}_0 c in DIMACS: 3470 -3471 3472 770 -3473 0 3470 -3471 3472 770 -3474 0 3470 -3471 3472 770 3475 0 c 1-1 --> 0 c (-b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ b^{1, 770}_0 ∧ -p_770) -> (-b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ -b^{1, 771}_0) c in CNF: c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ p_770 ∨ -b^{1, 771}_2 c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ p_770 ∨ -b^{1, 771}_1 c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ p_770 ∨ -b^{1, 771}_0 c in DIMACS: 3470 3471 -3472 770 -3473 0 3470 3471 -3472 770 -3474 0 3470 3471 -3472 770 -3475 0 c 0-1 --> -1 c (-b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ -b^{1, 770}_0 ∧ -p_770) -> ( b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ b^{1, 771}_0) c in CNF: c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ p_770 ∨ b^{1, 771}_2 c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ p_770 ∨ -b^{1, 771}_1 c b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ p_770 ∨ b^{1, 771}_0 c in DIMACS: 3470 3471 3472 770 3473 0 3470 3471 3472 770 -3474 0 3470 3471 3472 770 3475 0 c -1-1 --> -2 c ( b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ b^{1, 770}_0 ∧ -p_770) -> ( b^{1, 771}_2 ∧ b^{1, 771}_1 ∧ -b^{1, 771}_0) c in CNF: c -b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ p_770 ∨ b^{1, 771}_2 c -b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ p_770 ∨ b^{1, 771}_1 c -b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ p_770 ∨ -b^{1, 771}_0 c in DIMACS: -3470 3471 -3472 770 3473 0 -3470 3471 -3472 770 3474 0 -3470 3471 -3472 770 -3475 0 c -2-1 --> break c ( b^{1, 770}_2 ∧ b^{1, 770}_1 ∧ -b^{1, 770}_0 ∧ -p_770) -> break c in CNF: c -b^{1, 770}_2 ∨ -b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ p_770 ∨ break c in DIMACS: -3470 -3471 3472 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 770}_2 ∧ -b^{1, 770}_1 ∧ -b^{1, 770}_0 ∧ true) c in CNF: c -b^{1, 770}_2 ∨ b^{1, 770}_1 ∨ b^{1, 770}_0 ∨ false c in DIMACS: -3470 3471 3472 0 c 3 does not represent an automaton state. c -(-b^{1, 770}_2 ∧ b^{1, 770}_1 ∧ b^{1, 770}_0 ∧ true) c in CNF: c b^{1, 770}_2 ∨ -b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ false c in DIMACS: 3470 -3471 -3472 0 c -3 does not represent an automaton state. c -( b^{1, 770}_2 ∧ b^{1, 770}_1 ∧ b^{1, 770}_0 ∧ true) c in CNF: c -b^{1, 770}_2 ∨ -b^{1, 770}_1 ∨ -b^{1, 770}_0 ∨ false c in DIMACS: -3470 -3471 -3472 0 c i = 771 c -2+1 --> -1 c ( b^{1, 771}_2 ∧ b^{1, 771}_1 ∧ -b^{1, 771}_0 ∧ p_771) -> ( b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ b^{1, 772}_0) c in CNF: c -b^{1, 771}_2 ∨ -b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ -p_771 ∨ b^{1, 772}_2 c -b^{1, 771}_2 ∨ -b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ -p_771 ∨ -b^{1, 772}_1 c -b^{1, 771}_2 ∨ -b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ -p_771 ∨ b^{1, 772}_0 c in DIMACS: -3473 -3474 3475 -771 3476 0 -3473 -3474 3475 -771 -3477 0 -3473 -3474 3475 -771 3478 0 c -1+1 --> 0 c ( b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ b^{1, 771}_0 ∧ p_771) -> (-b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ -b^{1, 772}_0) c in CNF: c -b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ -p_771 ∨ -b^{1, 772}_2 c -b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ -p_771 ∨ -b^{1, 772}_1 c -b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ -p_771 ∨ -b^{1, 772}_0 c in DIMACS: -3473 3474 -3475 -771 -3476 0 -3473 3474 -3475 -771 -3477 0 -3473 3474 -3475 -771 -3478 0 c 0+1 --> 1 c (-b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ -b^{1, 771}_0 ∧ p_771) -> (-b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ b^{1, 772}_0) c in CNF: c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ -p_771 ∨ -b^{1, 772}_2 c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ -p_771 ∨ -b^{1, 772}_1 c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ -p_771 ∨ b^{1, 772}_0 c in DIMACS: 3473 3474 3475 -771 -3476 0 3473 3474 3475 -771 -3477 0 3473 3474 3475 -771 3478 0 c 1+1 --> 2 c (-b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ b^{1, 771}_0 ∧ p_771) -> (-b^{1, 772}_2 ∧ b^{1, 772}_1 ∧ -b^{1, 772}_0) c in CNF: c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ -p_771 ∨ -b^{1, 772}_2 c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ -p_771 ∨ b^{1, 772}_1 c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ -p_771 ∨ -b^{1, 772}_0 c in DIMACS: 3473 3474 -3475 -771 -3476 0 3473 3474 -3475 -771 3477 0 3473 3474 -3475 -771 -3478 0 c 2+1 --> break c (-b^{1, 771}_2 ∧ b^{1, 771}_1 ∧ -b^{1, 771}_0 ∧ p_771) -> break c in CNF: c b^{1, 771}_2 ∨ -b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ -p_771 ∨ break c in DIMACS: 3473 -3474 3475 -771 1162 0 c 2-1 --> 1 c (-b^{1, 771}_2 ∧ b^{1, 771}_1 ∧ -b^{1, 771}_0 ∧ -p_771) -> (-b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ b^{1, 772}_0) c in CNF: c b^{1, 771}_2 ∨ -b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ p_771 ∨ -b^{1, 772}_2 c b^{1, 771}_2 ∨ -b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ p_771 ∨ -b^{1, 772}_1 c b^{1, 771}_2 ∨ -b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ p_771 ∨ b^{1, 772}_0 c in DIMACS: 3473 -3474 3475 771 -3476 0 3473 -3474 3475 771 -3477 0 3473 -3474 3475 771 3478 0 c 1-1 --> 0 c (-b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ b^{1, 771}_0 ∧ -p_771) -> (-b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ -b^{1, 772}_0) c in CNF: c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ p_771 ∨ -b^{1, 772}_2 c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ p_771 ∨ -b^{1, 772}_1 c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ p_771 ∨ -b^{1, 772}_0 c in DIMACS: 3473 3474 -3475 771 -3476 0 3473 3474 -3475 771 -3477 0 3473 3474 -3475 771 -3478 0 c 0-1 --> -1 c (-b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ -b^{1, 771}_0 ∧ -p_771) -> ( b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ b^{1, 772}_0) c in CNF: c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ p_771 ∨ b^{1, 772}_2 c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ p_771 ∨ -b^{1, 772}_1 c b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ p_771 ∨ b^{1, 772}_0 c in DIMACS: 3473 3474 3475 771 3476 0 3473 3474 3475 771 -3477 0 3473 3474 3475 771 3478 0 c -1-1 --> -2 c ( b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ b^{1, 771}_0 ∧ -p_771) -> ( b^{1, 772}_2 ∧ b^{1, 772}_1 ∧ -b^{1, 772}_0) c in CNF: c -b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ p_771 ∨ b^{1, 772}_2 c -b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ p_771 ∨ b^{1, 772}_1 c -b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ p_771 ∨ -b^{1, 772}_0 c in DIMACS: -3473 3474 -3475 771 3476 0 -3473 3474 -3475 771 3477 0 -3473 3474 -3475 771 -3478 0 c -2-1 --> break c ( b^{1, 771}_2 ∧ b^{1, 771}_1 ∧ -b^{1, 771}_0 ∧ -p_771) -> break c in CNF: c -b^{1, 771}_2 ∨ -b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ p_771 ∨ break c in DIMACS: -3473 -3474 3475 771 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 771}_2 ∧ -b^{1, 771}_1 ∧ -b^{1, 771}_0 ∧ true) c in CNF: c -b^{1, 771}_2 ∨ b^{1, 771}_1 ∨ b^{1, 771}_0 ∨ false c in DIMACS: -3473 3474 3475 0 c 3 does not represent an automaton state. c -(-b^{1, 771}_2 ∧ b^{1, 771}_1 ∧ b^{1, 771}_0 ∧ true) c in CNF: c b^{1, 771}_2 ∨ -b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ false c in DIMACS: 3473 -3474 -3475 0 c -3 does not represent an automaton state. c -( b^{1, 771}_2 ∧ b^{1, 771}_1 ∧ b^{1, 771}_0 ∧ true) c in CNF: c -b^{1, 771}_2 ∨ -b^{1, 771}_1 ∨ -b^{1, 771}_0 ∨ false c in DIMACS: -3473 -3474 -3475 0 c i = 772 c -2+1 --> -1 c ( b^{1, 772}_2 ∧ b^{1, 772}_1 ∧ -b^{1, 772}_0 ∧ p_772) -> ( b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ b^{1, 773}_0) c in CNF: c -b^{1, 772}_2 ∨ -b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ -p_772 ∨ b^{1, 773}_2 c -b^{1, 772}_2 ∨ -b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ -p_772 ∨ -b^{1, 773}_1 c -b^{1, 772}_2 ∨ -b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ -p_772 ∨ b^{1, 773}_0 c in DIMACS: -3476 -3477 3478 -772 3479 0 -3476 -3477 3478 -772 -3480 0 -3476 -3477 3478 -772 3481 0 c -1+1 --> 0 c ( b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ b^{1, 772}_0 ∧ p_772) -> (-b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ -b^{1, 773}_0) c in CNF: c -b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ -p_772 ∨ -b^{1, 773}_2 c -b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ -p_772 ∨ -b^{1, 773}_1 c -b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ -p_772 ∨ -b^{1, 773}_0 c in DIMACS: -3476 3477 -3478 -772 -3479 0 -3476 3477 -3478 -772 -3480 0 -3476 3477 -3478 -772 -3481 0 c 0+1 --> 1 c (-b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ -b^{1, 772}_0 ∧ p_772) -> (-b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ b^{1, 773}_0) c in CNF: c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ -p_772 ∨ -b^{1, 773}_2 c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ -p_772 ∨ -b^{1, 773}_1 c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ -p_772 ∨ b^{1, 773}_0 c in DIMACS: 3476 3477 3478 -772 -3479 0 3476 3477 3478 -772 -3480 0 3476 3477 3478 -772 3481 0 c 1+1 --> 2 c (-b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ b^{1, 772}_0 ∧ p_772) -> (-b^{1, 773}_2 ∧ b^{1, 773}_1 ∧ -b^{1, 773}_0) c in CNF: c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ -p_772 ∨ -b^{1, 773}_2 c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ -p_772 ∨ b^{1, 773}_1 c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ -p_772 ∨ -b^{1, 773}_0 c in DIMACS: 3476 3477 -3478 -772 -3479 0 3476 3477 -3478 -772 3480 0 3476 3477 -3478 -772 -3481 0 c 2+1 --> break c (-b^{1, 772}_2 ∧ b^{1, 772}_1 ∧ -b^{1, 772}_0 ∧ p_772) -> break c in CNF: c b^{1, 772}_2 ∨ -b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ -p_772 ∨ break c in DIMACS: 3476 -3477 3478 -772 1162 0 c 2-1 --> 1 c (-b^{1, 772}_2 ∧ b^{1, 772}_1 ∧ -b^{1, 772}_0 ∧ -p_772) -> (-b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ b^{1, 773}_0) c in CNF: c b^{1, 772}_2 ∨ -b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ p_772 ∨ -b^{1, 773}_2 c b^{1, 772}_2 ∨ -b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ p_772 ∨ -b^{1, 773}_1 c b^{1, 772}_2 ∨ -b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ p_772 ∨ b^{1, 773}_0 c in DIMACS: 3476 -3477 3478 772 -3479 0 3476 -3477 3478 772 -3480 0 3476 -3477 3478 772 3481 0 c 1-1 --> 0 c (-b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ b^{1, 772}_0 ∧ -p_772) -> (-b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ -b^{1, 773}_0) c in CNF: c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ p_772 ∨ -b^{1, 773}_2 c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ p_772 ∨ -b^{1, 773}_1 c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ p_772 ∨ -b^{1, 773}_0 c in DIMACS: 3476 3477 -3478 772 -3479 0 3476 3477 -3478 772 -3480 0 3476 3477 -3478 772 -3481 0 c 0-1 --> -1 c (-b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ -b^{1, 772}_0 ∧ -p_772) -> ( b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ b^{1, 773}_0) c in CNF: c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ p_772 ∨ b^{1, 773}_2 c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ p_772 ∨ -b^{1, 773}_1 c b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ p_772 ∨ b^{1, 773}_0 c in DIMACS: 3476 3477 3478 772 3479 0 3476 3477 3478 772 -3480 0 3476 3477 3478 772 3481 0 c -1-1 --> -2 c ( b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ b^{1, 772}_0 ∧ -p_772) -> ( b^{1, 773}_2 ∧ b^{1, 773}_1 ∧ -b^{1, 773}_0) c in CNF: c -b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ p_772 ∨ b^{1, 773}_2 c -b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ p_772 ∨ b^{1, 773}_1 c -b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ p_772 ∨ -b^{1, 773}_0 c in DIMACS: -3476 3477 -3478 772 3479 0 -3476 3477 -3478 772 3480 0 -3476 3477 -3478 772 -3481 0 c -2-1 --> break c ( b^{1, 772}_2 ∧ b^{1, 772}_1 ∧ -b^{1, 772}_0 ∧ -p_772) -> break c in CNF: c -b^{1, 772}_2 ∨ -b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ p_772 ∨ break c in DIMACS: -3476 -3477 3478 772 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 772}_2 ∧ -b^{1, 772}_1 ∧ -b^{1, 772}_0 ∧ true) c in CNF: c -b^{1, 772}_2 ∨ b^{1, 772}_1 ∨ b^{1, 772}_0 ∨ false c in DIMACS: -3476 3477 3478 0 c 3 does not represent an automaton state. c -(-b^{1, 772}_2 ∧ b^{1, 772}_1 ∧ b^{1, 772}_0 ∧ true) c in CNF: c b^{1, 772}_2 ∨ -b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ false c in DIMACS: 3476 -3477 -3478 0 c -3 does not represent an automaton state. c -( b^{1, 772}_2 ∧ b^{1, 772}_1 ∧ b^{1, 772}_0 ∧ true) c in CNF: c -b^{1, 772}_2 ∨ -b^{1, 772}_1 ∨ -b^{1, 772}_0 ∨ false c in DIMACS: -3476 -3477 -3478 0 c i = 773 c -2+1 --> -1 c ( b^{1, 773}_2 ∧ b^{1, 773}_1 ∧ -b^{1, 773}_0 ∧ p_773) -> ( b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ b^{1, 774}_0) c in CNF: c -b^{1, 773}_2 ∨ -b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ -p_773 ∨ b^{1, 774}_2 c -b^{1, 773}_2 ∨ -b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ -p_773 ∨ -b^{1, 774}_1 c -b^{1, 773}_2 ∨ -b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ -p_773 ∨ b^{1, 774}_0 c in DIMACS: -3479 -3480 3481 -773 3482 0 -3479 -3480 3481 -773 -3483 0 -3479 -3480 3481 -773 3484 0 c -1+1 --> 0 c ( b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ b^{1, 773}_0 ∧ p_773) -> (-b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ -b^{1, 774}_0) c in CNF: c -b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ -p_773 ∨ -b^{1, 774}_2 c -b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ -p_773 ∨ -b^{1, 774}_1 c -b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ -p_773 ∨ -b^{1, 774}_0 c in DIMACS: -3479 3480 -3481 -773 -3482 0 -3479 3480 -3481 -773 -3483 0 -3479 3480 -3481 -773 -3484 0 c 0+1 --> 1 c (-b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ -b^{1, 773}_0 ∧ p_773) -> (-b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ b^{1, 774}_0) c in CNF: c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ -p_773 ∨ -b^{1, 774}_2 c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ -p_773 ∨ -b^{1, 774}_1 c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ -p_773 ∨ b^{1, 774}_0 c in DIMACS: 3479 3480 3481 -773 -3482 0 3479 3480 3481 -773 -3483 0 3479 3480 3481 -773 3484 0 c 1+1 --> 2 c (-b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ b^{1, 773}_0 ∧ p_773) -> (-b^{1, 774}_2 ∧ b^{1, 774}_1 ∧ -b^{1, 774}_0) c in CNF: c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ -p_773 ∨ -b^{1, 774}_2 c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ -p_773 ∨ b^{1, 774}_1 c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ -p_773 ∨ -b^{1, 774}_0 c in DIMACS: 3479 3480 -3481 -773 -3482 0 3479 3480 -3481 -773 3483 0 3479 3480 -3481 -773 -3484 0 c 2+1 --> break c (-b^{1, 773}_2 ∧ b^{1, 773}_1 ∧ -b^{1, 773}_0 ∧ p_773) -> break c in CNF: c b^{1, 773}_2 ∨ -b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ -p_773 ∨ break c in DIMACS: 3479 -3480 3481 -773 1162 0 c 2-1 --> 1 c (-b^{1, 773}_2 ∧ b^{1, 773}_1 ∧ -b^{1, 773}_0 ∧ -p_773) -> (-b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ b^{1, 774}_0) c in CNF: c b^{1, 773}_2 ∨ -b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ p_773 ∨ -b^{1, 774}_2 c b^{1, 773}_2 ∨ -b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ p_773 ∨ -b^{1, 774}_1 c b^{1, 773}_2 ∨ -b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ p_773 ∨ b^{1, 774}_0 c in DIMACS: 3479 -3480 3481 773 -3482 0 3479 -3480 3481 773 -3483 0 3479 -3480 3481 773 3484 0 c 1-1 --> 0 c (-b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ b^{1, 773}_0 ∧ -p_773) -> (-b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ -b^{1, 774}_0) c in CNF: c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ p_773 ∨ -b^{1, 774}_2 c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ p_773 ∨ -b^{1, 774}_1 c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ p_773 ∨ -b^{1, 774}_0 c in DIMACS: 3479 3480 -3481 773 -3482 0 3479 3480 -3481 773 -3483 0 3479 3480 -3481 773 -3484 0 c 0-1 --> -1 c (-b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ -b^{1, 773}_0 ∧ -p_773) -> ( b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ b^{1, 774}_0) c in CNF: c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ p_773 ∨ b^{1, 774}_2 c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ p_773 ∨ -b^{1, 774}_1 c b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ p_773 ∨ b^{1, 774}_0 c in DIMACS: 3479 3480 3481 773 3482 0 3479 3480 3481 773 -3483 0 3479 3480 3481 773 3484 0 c -1-1 --> -2 c ( b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ b^{1, 773}_0 ∧ -p_773) -> ( b^{1, 774}_2 ∧ b^{1, 774}_1 ∧ -b^{1, 774}_0) c in CNF: c -b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ p_773 ∨ b^{1, 774}_2 c -b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ p_773 ∨ b^{1, 774}_1 c -b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ p_773 ∨ -b^{1, 774}_0 c in DIMACS: -3479 3480 -3481 773 3482 0 -3479 3480 -3481 773 3483 0 -3479 3480 -3481 773 -3484 0 c -2-1 --> break c ( b^{1, 773}_2 ∧ b^{1, 773}_1 ∧ -b^{1, 773}_0 ∧ -p_773) -> break c in CNF: c -b^{1, 773}_2 ∨ -b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ p_773 ∨ break c in DIMACS: -3479 -3480 3481 773 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 773}_2 ∧ -b^{1, 773}_1 ∧ -b^{1, 773}_0 ∧ true) c in CNF: c -b^{1, 773}_2 ∨ b^{1, 773}_1 ∨ b^{1, 773}_0 ∨ false c in DIMACS: -3479 3480 3481 0 c 3 does not represent an automaton state. c -(-b^{1, 773}_2 ∧ b^{1, 773}_1 ∧ b^{1, 773}_0 ∧ true) c in CNF: c b^{1, 773}_2 ∨ -b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ false c in DIMACS: 3479 -3480 -3481 0 c -3 does not represent an automaton state. c -( b^{1, 773}_2 ∧ b^{1, 773}_1 ∧ b^{1, 773}_0 ∧ true) c in CNF: c -b^{1, 773}_2 ∨ -b^{1, 773}_1 ∨ -b^{1, 773}_0 ∨ false c in DIMACS: -3479 -3480 -3481 0 c i = 774 c -2+1 --> -1 c ( b^{1, 774}_2 ∧ b^{1, 774}_1 ∧ -b^{1, 774}_0 ∧ p_774) -> ( b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ b^{1, 775}_0) c in CNF: c -b^{1, 774}_2 ∨ -b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ -p_774 ∨ b^{1, 775}_2 c -b^{1, 774}_2 ∨ -b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ -p_774 ∨ -b^{1, 775}_1 c -b^{1, 774}_2 ∨ -b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ -p_774 ∨ b^{1, 775}_0 c in DIMACS: -3482 -3483 3484 -774 3485 0 -3482 -3483 3484 -774 -3486 0 -3482 -3483 3484 -774 3487 0 c -1+1 --> 0 c ( b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ b^{1, 774}_0 ∧ p_774) -> (-b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ -b^{1, 775}_0) c in CNF: c -b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ -p_774 ∨ -b^{1, 775}_2 c -b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ -p_774 ∨ -b^{1, 775}_1 c -b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ -p_774 ∨ -b^{1, 775}_0 c in DIMACS: -3482 3483 -3484 -774 -3485 0 -3482 3483 -3484 -774 -3486 0 -3482 3483 -3484 -774 -3487 0 c 0+1 --> 1 c (-b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ -b^{1, 774}_0 ∧ p_774) -> (-b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ b^{1, 775}_0) c in CNF: c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ -p_774 ∨ -b^{1, 775}_2 c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ -p_774 ∨ -b^{1, 775}_1 c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ -p_774 ∨ b^{1, 775}_0 c in DIMACS: 3482 3483 3484 -774 -3485 0 3482 3483 3484 -774 -3486 0 3482 3483 3484 -774 3487 0 c 1+1 --> 2 c (-b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ b^{1, 774}_0 ∧ p_774) -> (-b^{1, 775}_2 ∧ b^{1, 775}_1 ∧ -b^{1, 775}_0) c in CNF: c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ -p_774 ∨ -b^{1, 775}_2 c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ -p_774 ∨ b^{1, 775}_1 c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ -p_774 ∨ -b^{1, 775}_0 c in DIMACS: 3482 3483 -3484 -774 -3485 0 3482 3483 -3484 -774 3486 0 3482 3483 -3484 -774 -3487 0 c 2+1 --> break c (-b^{1, 774}_2 ∧ b^{1, 774}_1 ∧ -b^{1, 774}_0 ∧ p_774) -> break c in CNF: c b^{1, 774}_2 ∨ -b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ -p_774 ∨ break c in DIMACS: 3482 -3483 3484 -774 1162 0 c 2-1 --> 1 c (-b^{1, 774}_2 ∧ b^{1, 774}_1 ∧ -b^{1, 774}_0 ∧ -p_774) -> (-b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ b^{1, 775}_0) c in CNF: c b^{1, 774}_2 ∨ -b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ p_774 ∨ -b^{1, 775}_2 c b^{1, 774}_2 ∨ -b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ p_774 ∨ -b^{1, 775}_1 c b^{1, 774}_2 ∨ -b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ p_774 ∨ b^{1, 775}_0 c in DIMACS: 3482 -3483 3484 774 -3485 0 3482 -3483 3484 774 -3486 0 3482 -3483 3484 774 3487 0 c 1-1 --> 0 c (-b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ b^{1, 774}_0 ∧ -p_774) -> (-b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ -b^{1, 775}_0) c in CNF: c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ p_774 ∨ -b^{1, 775}_2 c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ p_774 ∨ -b^{1, 775}_1 c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ p_774 ∨ -b^{1, 775}_0 c in DIMACS: 3482 3483 -3484 774 -3485 0 3482 3483 -3484 774 -3486 0 3482 3483 -3484 774 -3487 0 c 0-1 --> -1 c (-b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ -b^{1, 774}_0 ∧ -p_774) -> ( b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ b^{1, 775}_0) c in CNF: c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ p_774 ∨ b^{1, 775}_2 c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ p_774 ∨ -b^{1, 775}_1 c b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ p_774 ∨ b^{1, 775}_0 c in DIMACS: 3482 3483 3484 774 3485 0 3482 3483 3484 774 -3486 0 3482 3483 3484 774 3487 0 c -1-1 --> -2 c ( b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ b^{1, 774}_0 ∧ -p_774) -> ( b^{1, 775}_2 ∧ b^{1, 775}_1 ∧ -b^{1, 775}_0) c in CNF: c -b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ p_774 ∨ b^{1, 775}_2 c -b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ p_774 ∨ b^{1, 775}_1 c -b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ p_774 ∨ -b^{1, 775}_0 c in DIMACS: -3482 3483 -3484 774 3485 0 -3482 3483 -3484 774 3486 0 -3482 3483 -3484 774 -3487 0 c -2-1 --> break c ( b^{1, 774}_2 ∧ b^{1, 774}_1 ∧ -b^{1, 774}_0 ∧ -p_774) -> break c in CNF: c -b^{1, 774}_2 ∨ -b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ p_774 ∨ break c in DIMACS: -3482 -3483 3484 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 774}_2 ∧ -b^{1, 774}_1 ∧ -b^{1, 774}_0 ∧ true) c in CNF: c -b^{1, 774}_2 ∨ b^{1, 774}_1 ∨ b^{1, 774}_0 ∨ false c in DIMACS: -3482 3483 3484 0 c 3 does not represent an automaton state. c -(-b^{1, 774}_2 ∧ b^{1, 774}_1 ∧ b^{1, 774}_0 ∧ true) c in CNF: c b^{1, 774}_2 ∨ -b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ false c in DIMACS: 3482 -3483 -3484 0 c -3 does not represent an automaton state. c -( b^{1, 774}_2 ∧ b^{1, 774}_1 ∧ b^{1, 774}_0 ∧ true) c in CNF: c -b^{1, 774}_2 ∨ -b^{1, 774}_1 ∨ -b^{1, 774}_0 ∨ false c in DIMACS: -3482 -3483 -3484 0 c i = 775 c -2+1 --> -1 c ( b^{1, 775}_2 ∧ b^{1, 775}_1 ∧ -b^{1, 775}_0 ∧ p_775) -> ( b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ b^{1, 776}_0) c in CNF: c -b^{1, 775}_2 ∨ -b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ -p_775 ∨ b^{1, 776}_2 c -b^{1, 775}_2 ∨ -b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ -p_775 ∨ -b^{1, 776}_1 c -b^{1, 775}_2 ∨ -b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ -p_775 ∨ b^{1, 776}_0 c in DIMACS: -3485 -3486 3487 -775 3488 0 -3485 -3486 3487 -775 -3489 0 -3485 -3486 3487 -775 3490 0 c -1+1 --> 0 c ( b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ b^{1, 775}_0 ∧ p_775) -> (-b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ -b^{1, 776}_0) c in CNF: c -b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ -p_775 ∨ -b^{1, 776}_2 c -b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ -p_775 ∨ -b^{1, 776}_1 c -b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ -p_775 ∨ -b^{1, 776}_0 c in DIMACS: -3485 3486 -3487 -775 -3488 0 -3485 3486 -3487 -775 -3489 0 -3485 3486 -3487 -775 -3490 0 c 0+1 --> 1 c (-b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ -b^{1, 775}_0 ∧ p_775) -> (-b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ b^{1, 776}_0) c in CNF: c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ -p_775 ∨ -b^{1, 776}_2 c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ -p_775 ∨ -b^{1, 776}_1 c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ -p_775 ∨ b^{1, 776}_0 c in DIMACS: 3485 3486 3487 -775 -3488 0 3485 3486 3487 -775 -3489 0 3485 3486 3487 -775 3490 0 c 1+1 --> 2 c (-b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ b^{1, 775}_0 ∧ p_775) -> (-b^{1, 776}_2 ∧ b^{1, 776}_1 ∧ -b^{1, 776}_0) c in CNF: c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ -p_775 ∨ -b^{1, 776}_2 c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ -p_775 ∨ b^{1, 776}_1 c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ -p_775 ∨ -b^{1, 776}_0 c in DIMACS: 3485 3486 -3487 -775 -3488 0 3485 3486 -3487 -775 3489 0 3485 3486 -3487 -775 -3490 0 c 2+1 --> break c (-b^{1, 775}_2 ∧ b^{1, 775}_1 ∧ -b^{1, 775}_0 ∧ p_775) -> break c in CNF: c b^{1, 775}_2 ∨ -b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ -p_775 ∨ break c in DIMACS: 3485 -3486 3487 -775 1162 0 c 2-1 --> 1 c (-b^{1, 775}_2 ∧ b^{1, 775}_1 ∧ -b^{1, 775}_0 ∧ -p_775) -> (-b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ b^{1, 776}_0) c in CNF: c b^{1, 775}_2 ∨ -b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ p_775 ∨ -b^{1, 776}_2 c b^{1, 775}_2 ∨ -b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ p_775 ∨ -b^{1, 776}_1 c b^{1, 775}_2 ∨ -b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ p_775 ∨ b^{1, 776}_0 c in DIMACS: 3485 -3486 3487 775 -3488 0 3485 -3486 3487 775 -3489 0 3485 -3486 3487 775 3490 0 c 1-1 --> 0 c (-b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ b^{1, 775}_0 ∧ -p_775) -> (-b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ -b^{1, 776}_0) c in CNF: c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ p_775 ∨ -b^{1, 776}_2 c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ p_775 ∨ -b^{1, 776}_1 c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ p_775 ∨ -b^{1, 776}_0 c in DIMACS: 3485 3486 -3487 775 -3488 0 3485 3486 -3487 775 -3489 0 3485 3486 -3487 775 -3490 0 c 0-1 --> -1 c (-b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ -b^{1, 775}_0 ∧ -p_775) -> ( b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ b^{1, 776}_0) c in CNF: c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ p_775 ∨ b^{1, 776}_2 c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ p_775 ∨ -b^{1, 776}_1 c b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ p_775 ∨ b^{1, 776}_0 c in DIMACS: 3485 3486 3487 775 3488 0 3485 3486 3487 775 -3489 0 3485 3486 3487 775 3490 0 c -1-1 --> -2 c ( b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ b^{1, 775}_0 ∧ -p_775) -> ( b^{1, 776}_2 ∧ b^{1, 776}_1 ∧ -b^{1, 776}_0) c in CNF: c -b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ p_775 ∨ b^{1, 776}_2 c -b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ p_775 ∨ b^{1, 776}_1 c -b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ p_775 ∨ -b^{1, 776}_0 c in DIMACS: -3485 3486 -3487 775 3488 0 -3485 3486 -3487 775 3489 0 -3485 3486 -3487 775 -3490 0 c -2-1 --> break c ( b^{1, 775}_2 ∧ b^{1, 775}_1 ∧ -b^{1, 775}_0 ∧ -p_775) -> break c in CNF: c -b^{1, 775}_2 ∨ -b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ p_775 ∨ break c in DIMACS: -3485 -3486 3487 775 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 775}_2 ∧ -b^{1, 775}_1 ∧ -b^{1, 775}_0 ∧ true) c in CNF: c -b^{1, 775}_2 ∨ b^{1, 775}_1 ∨ b^{1, 775}_0 ∨ false c in DIMACS: -3485 3486 3487 0 c 3 does not represent an automaton state. c -(-b^{1, 775}_2 ∧ b^{1, 775}_1 ∧ b^{1, 775}_0 ∧ true) c in CNF: c b^{1, 775}_2 ∨ -b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ false c in DIMACS: 3485 -3486 -3487 0 c -3 does not represent an automaton state. c -( b^{1, 775}_2 ∧ b^{1, 775}_1 ∧ b^{1, 775}_0 ∧ true) c in CNF: c -b^{1, 775}_2 ∨ -b^{1, 775}_1 ∨ -b^{1, 775}_0 ∨ false c in DIMACS: -3485 -3486 -3487 0 c i = 776 c -2+1 --> -1 c ( b^{1, 776}_2 ∧ b^{1, 776}_1 ∧ -b^{1, 776}_0 ∧ p_776) -> ( b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ b^{1, 777}_0) c in CNF: c -b^{1, 776}_2 ∨ -b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ -p_776 ∨ b^{1, 777}_2 c -b^{1, 776}_2 ∨ -b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ -p_776 ∨ -b^{1, 777}_1 c -b^{1, 776}_2 ∨ -b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ -p_776 ∨ b^{1, 777}_0 c in DIMACS: -3488 -3489 3490 -776 3491 0 -3488 -3489 3490 -776 -3492 0 -3488 -3489 3490 -776 3493 0 c -1+1 --> 0 c ( b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ b^{1, 776}_0 ∧ p_776) -> (-b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ -b^{1, 777}_0) c in CNF: c -b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ -p_776 ∨ -b^{1, 777}_2 c -b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ -p_776 ∨ -b^{1, 777}_1 c -b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ -p_776 ∨ -b^{1, 777}_0 c in DIMACS: -3488 3489 -3490 -776 -3491 0 -3488 3489 -3490 -776 -3492 0 -3488 3489 -3490 -776 -3493 0 c 0+1 --> 1 c (-b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ -b^{1, 776}_0 ∧ p_776) -> (-b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ b^{1, 777}_0) c in CNF: c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ -p_776 ∨ -b^{1, 777}_2 c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ -p_776 ∨ -b^{1, 777}_1 c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ -p_776 ∨ b^{1, 777}_0 c in DIMACS: 3488 3489 3490 -776 -3491 0 3488 3489 3490 -776 -3492 0 3488 3489 3490 -776 3493 0 c 1+1 --> 2 c (-b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ b^{1, 776}_0 ∧ p_776) -> (-b^{1, 777}_2 ∧ b^{1, 777}_1 ∧ -b^{1, 777}_0) c in CNF: c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ -p_776 ∨ -b^{1, 777}_2 c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ -p_776 ∨ b^{1, 777}_1 c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ -p_776 ∨ -b^{1, 777}_0 c in DIMACS: 3488 3489 -3490 -776 -3491 0 3488 3489 -3490 -776 3492 0 3488 3489 -3490 -776 -3493 0 c 2+1 --> break c (-b^{1, 776}_2 ∧ b^{1, 776}_1 ∧ -b^{1, 776}_0 ∧ p_776) -> break c in CNF: c b^{1, 776}_2 ∨ -b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ -p_776 ∨ break c in DIMACS: 3488 -3489 3490 -776 1162 0 c 2-1 --> 1 c (-b^{1, 776}_2 ∧ b^{1, 776}_1 ∧ -b^{1, 776}_0 ∧ -p_776) -> (-b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ b^{1, 777}_0) c in CNF: c b^{1, 776}_2 ∨ -b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ p_776 ∨ -b^{1, 777}_2 c b^{1, 776}_2 ∨ -b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ p_776 ∨ -b^{1, 777}_1 c b^{1, 776}_2 ∨ -b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ p_776 ∨ b^{1, 777}_0 c in DIMACS: 3488 -3489 3490 776 -3491 0 3488 -3489 3490 776 -3492 0 3488 -3489 3490 776 3493 0 c 1-1 --> 0 c (-b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ b^{1, 776}_0 ∧ -p_776) -> (-b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ -b^{1, 777}_0) c in CNF: c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ p_776 ∨ -b^{1, 777}_2 c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ p_776 ∨ -b^{1, 777}_1 c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ p_776 ∨ -b^{1, 777}_0 c in DIMACS: 3488 3489 -3490 776 -3491 0 3488 3489 -3490 776 -3492 0 3488 3489 -3490 776 -3493 0 c 0-1 --> -1 c (-b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ -b^{1, 776}_0 ∧ -p_776) -> ( b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ b^{1, 777}_0) c in CNF: c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ p_776 ∨ b^{1, 777}_2 c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ p_776 ∨ -b^{1, 777}_1 c b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ p_776 ∨ b^{1, 777}_0 c in DIMACS: 3488 3489 3490 776 3491 0 3488 3489 3490 776 -3492 0 3488 3489 3490 776 3493 0 c -1-1 --> -2 c ( b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ b^{1, 776}_0 ∧ -p_776) -> ( b^{1, 777}_2 ∧ b^{1, 777}_1 ∧ -b^{1, 777}_0) c in CNF: c -b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ p_776 ∨ b^{1, 777}_2 c -b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ p_776 ∨ b^{1, 777}_1 c -b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ p_776 ∨ -b^{1, 777}_0 c in DIMACS: -3488 3489 -3490 776 3491 0 -3488 3489 -3490 776 3492 0 -3488 3489 -3490 776 -3493 0 c -2-1 --> break c ( b^{1, 776}_2 ∧ b^{1, 776}_1 ∧ -b^{1, 776}_0 ∧ -p_776) -> break c in CNF: c -b^{1, 776}_2 ∨ -b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ p_776 ∨ break c in DIMACS: -3488 -3489 3490 776 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 776}_2 ∧ -b^{1, 776}_1 ∧ -b^{1, 776}_0 ∧ true) c in CNF: c -b^{1, 776}_2 ∨ b^{1, 776}_1 ∨ b^{1, 776}_0 ∨ false c in DIMACS: -3488 3489 3490 0 c 3 does not represent an automaton state. c -(-b^{1, 776}_2 ∧ b^{1, 776}_1 ∧ b^{1, 776}_0 ∧ true) c in CNF: c b^{1, 776}_2 ∨ -b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ false c in DIMACS: 3488 -3489 -3490 0 c -3 does not represent an automaton state. c -( b^{1, 776}_2 ∧ b^{1, 776}_1 ∧ b^{1, 776}_0 ∧ true) c in CNF: c -b^{1, 776}_2 ∨ -b^{1, 776}_1 ∨ -b^{1, 776}_0 ∨ false c in DIMACS: -3488 -3489 -3490 0 c i = 777 c -2+1 --> -1 c ( b^{1, 777}_2 ∧ b^{1, 777}_1 ∧ -b^{1, 777}_0 ∧ p_777) -> ( b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ b^{1, 778}_0) c in CNF: c -b^{1, 777}_2 ∨ -b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ -p_777 ∨ b^{1, 778}_2 c -b^{1, 777}_2 ∨ -b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ -p_777 ∨ -b^{1, 778}_1 c -b^{1, 777}_2 ∨ -b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ -p_777 ∨ b^{1, 778}_0 c in DIMACS: -3491 -3492 3493 -777 3494 0 -3491 -3492 3493 -777 -3495 0 -3491 -3492 3493 -777 3496 0 c -1+1 --> 0 c ( b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ b^{1, 777}_0 ∧ p_777) -> (-b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ -b^{1, 778}_0) c in CNF: c -b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ -p_777 ∨ -b^{1, 778}_2 c -b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ -p_777 ∨ -b^{1, 778}_1 c -b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ -p_777 ∨ -b^{1, 778}_0 c in DIMACS: -3491 3492 -3493 -777 -3494 0 -3491 3492 -3493 -777 -3495 0 -3491 3492 -3493 -777 -3496 0 c 0+1 --> 1 c (-b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ -b^{1, 777}_0 ∧ p_777) -> (-b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ b^{1, 778}_0) c in CNF: c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ -p_777 ∨ -b^{1, 778}_2 c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ -p_777 ∨ -b^{1, 778}_1 c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ -p_777 ∨ b^{1, 778}_0 c in DIMACS: 3491 3492 3493 -777 -3494 0 3491 3492 3493 -777 -3495 0 3491 3492 3493 -777 3496 0 c 1+1 --> 2 c (-b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ b^{1, 777}_0 ∧ p_777) -> (-b^{1, 778}_2 ∧ b^{1, 778}_1 ∧ -b^{1, 778}_0) c in CNF: c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ -p_777 ∨ -b^{1, 778}_2 c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ -p_777 ∨ b^{1, 778}_1 c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ -p_777 ∨ -b^{1, 778}_0 c in DIMACS: 3491 3492 -3493 -777 -3494 0 3491 3492 -3493 -777 3495 0 3491 3492 -3493 -777 -3496 0 c 2+1 --> break c (-b^{1, 777}_2 ∧ b^{1, 777}_1 ∧ -b^{1, 777}_0 ∧ p_777) -> break c in CNF: c b^{1, 777}_2 ∨ -b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ -p_777 ∨ break c in DIMACS: 3491 -3492 3493 -777 1162 0 c 2-1 --> 1 c (-b^{1, 777}_2 ∧ b^{1, 777}_1 ∧ -b^{1, 777}_0 ∧ -p_777) -> (-b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ b^{1, 778}_0) c in CNF: c b^{1, 777}_2 ∨ -b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ p_777 ∨ -b^{1, 778}_2 c b^{1, 777}_2 ∨ -b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ p_777 ∨ -b^{1, 778}_1 c b^{1, 777}_2 ∨ -b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ p_777 ∨ b^{1, 778}_0 c in DIMACS: 3491 -3492 3493 777 -3494 0 3491 -3492 3493 777 -3495 0 3491 -3492 3493 777 3496 0 c 1-1 --> 0 c (-b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ b^{1, 777}_0 ∧ -p_777) -> (-b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ -b^{1, 778}_0) c in CNF: c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ p_777 ∨ -b^{1, 778}_2 c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ p_777 ∨ -b^{1, 778}_1 c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ p_777 ∨ -b^{1, 778}_0 c in DIMACS: 3491 3492 -3493 777 -3494 0 3491 3492 -3493 777 -3495 0 3491 3492 -3493 777 -3496 0 c 0-1 --> -1 c (-b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ -b^{1, 777}_0 ∧ -p_777) -> ( b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ b^{1, 778}_0) c in CNF: c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ p_777 ∨ b^{1, 778}_2 c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ p_777 ∨ -b^{1, 778}_1 c b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ p_777 ∨ b^{1, 778}_0 c in DIMACS: 3491 3492 3493 777 3494 0 3491 3492 3493 777 -3495 0 3491 3492 3493 777 3496 0 c -1-1 --> -2 c ( b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ b^{1, 777}_0 ∧ -p_777) -> ( b^{1, 778}_2 ∧ b^{1, 778}_1 ∧ -b^{1, 778}_0) c in CNF: c -b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ p_777 ∨ b^{1, 778}_2 c -b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ p_777 ∨ b^{1, 778}_1 c -b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ p_777 ∨ -b^{1, 778}_0 c in DIMACS: -3491 3492 -3493 777 3494 0 -3491 3492 -3493 777 3495 0 -3491 3492 -3493 777 -3496 0 c -2-1 --> break c ( b^{1, 777}_2 ∧ b^{1, 777}_1 ∧ -b^{1, 777}_0 ∧ -p_777) -> break c in CNF: c -b^{1, 777}_2 ∨ -b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ p_777 ∨ break c in DIMACS: -3491 -3492 3493 777 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 777}_2 ∧ -b^{1, 777}_1 ∧ -b^{1, 777}_0 ∧ true) c in CNF: c -b^{1, 777}_2 ∨ b^{1, 777}_1 ∨ b^{1, 777}_0 ∨ false c in DIMACS: -3491 3492 3493 0 c 3 does not represent an automaton state. c -(-b^{1, 777}_2 ∧ b^{1, 777}_1 ∧ b^{1, 777}_0 ∧ true) c in CNF: c b^{1, 777}_2 ∨ -b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ false c in DIMACS: 3491 -3492 -3493 0 c -3 does not represent an automaton state. c -( b^{1, 777}_2 ∧ b^{1, 777}_1 ∧ b^{1, 777}_0 ∧ true) c in CNF: c -b^{1, 777}_2 ∨ -b^{1, 777}_1 ∨ -b^{1, 777}_0 ∨ false c in DIMACS: -3491 -3492 -3493 0 c i = 778 c -2+1 --> -1 c ( b^{1, 778}_2 ∧ b^{1, 778}_1 ∧ -b^{1, 778}_0 ∧ p_778) -> ( b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ b^{1, 779}_0) c in CNF: c -b^{1, 778}_2 ∨ -b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ -p_778 ∨ b^{1, 779}_2 c -b^{1, 778}_2 ∨ -b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ -p_778 ∨ -b^{1, 779}_1 c -b^{1, 778}_2 ∨ -b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ -p_778 ∨ b^{1, 779}_0 c in DIMACS: -3494 -3495 3496 -778 3497 0 -3494 -3495 3496 -778 -3498 0 -3494 -3495 3496 -778 3499 0 c -1+1 --> 0 c ( b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ b^{1, 778}_0 ∧ p_778) -> (-b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ -b^{1, 779}_0) c in CNF: c -b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ -p_778 ∨ -b^{1, 779}_2 c -b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ -p_778 ∨ -b^{1, 779}_1 c -b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ -p_778 ∨ -b^{1, 779}_0 c in DIMACS: -3494 3495 -3496 -778 -3497 0 -3494 3495 -3496 -778 -3498 0 -3494 3495 -3496 -778 -3499 0 c 0+1 --> 1 c (-b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ -b^{1, 778}_0 ∧ p_778) -> (-b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ b^{1, 779}_0) c in CNF: c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ -p_778 ∨ -b^{1, 779}_2 c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ -p_778 ∨ -b^{1, 779}_1 c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ -p_778 ∨ b^{1, 779}_0 c in DIMACS: 3494 3495 3496 -778 -3497 0 3494 3495 3496 -778 -3498 0 3494 3495 3496 -778 3499 0 c 1+1 --> 2 c (-b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ b^{1, 778}_0 ∧ p_778) -> (-b^{1, 779}_2 ∧ b^{1, 779}_1 ∧ -b^{1, 779}_0) c in CNF: c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ -p_778 ∨ -b^{1, 779}_2 c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ -p_778 ∨ b^{1, 779}_1 c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ -p_778 ∨ -b^{1, 779}_0 c in DIMACS: 3494 3495 -3496 -778 -3497 0 3494 3495 -3496 -778 3498 0 3494 3495 -3496 -778 -3499 0 c 2+1 --> break c (-b^{1, 778}_2 ∧ b^{1, 778}_1 ∧ -b^{1, 778}_0 ∧ p_778) -> break c in CNF: c b^{1, 778}_2 ∨ -b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ -p_778 ∨ break c in DIMACS: 3494 -3495 3496 -778 1162 0 c 2-1 --> 1 c (-b^{1, 778}_2 ∧ b^{1, 778}_1 ∧ -b^{1, 778}_0 ∧ -p_778) -> (-b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ b^{1, 779}_0) c in CNF: c b^{1, 778}_2 ∨ -b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ p_778 ∨ -b^{1, 779}_2 c b^{1, 778}_2 ∨ -b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ p_778 ∨ -b^{1, 779}_1 c b^{1, 778}_2 ∨ -b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ p_778 ∨ b^{1, 779}_0 c in DIMACS: 3494 -3495 3496 778 -3497 0 3494 -3495 3496 778 -3498 0 3494 -3495 3496 778 3499 0 c 1-1 --> 0 c (-b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ b^{1, 778}_0 ∧ -p_778) -> (-b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ -b^{1, 779}_0) c in CNF: c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ p_778 ∨ -b^{1, 779}_2 c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ p_778 ∨ -b^{1, 779}_1 c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ p_778 ∨ -b^{1, 779}_0 c in DIMACS: 3494 3495 -3496 778 -3497 0 3494 3495 -3496 778 -3498 0 3494 3495 -3496 778 -3499 0 c 0-1 --> -1 c (-b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ -b^{1, 778}_0 ∧ -p_778) -> ( b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ b^{1, 779}_0) c in CNF: c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ p_778 ∨ b^{1, 779}_2 c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ p_778 ∨ -b^{1, 779}_1 c b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ p_778 ∨ b^{1, 779}_0 c in DIMACS: 3494 3495 3496 778 3497 0 3494 3495 3496 778 -3498 0 3494 3495 3496 778 3499 0 c -1-1 --> -2 c ( b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ b^{1, 778}_0 ∧ -p_778) -> ( b^{1, 779}_2 ∧ b^{1, 779}_1 ∧ -b^{1, 779}_0) c in CNF: c -b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ p_778 ∨ b^{1, 779}_2 c -b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ p_778 ∨ b^{1, 779}_1 c -b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ p_778 ∨ -b^{1, 779}_0 c in DIMACS: -3494 3495 -3496 778 3497 0 -3494 3495 -3496 778 3498 0 -3494 3495 -3496 778 -3499 0 c -2-1 --> break c ( b^{1, 778}_2 ∧ b^{1, 778}_1 ∧ -b^{1, 778}_0 ∧ -p_778) -> break c in CNF: c -b^{1, 778}_2 ∨ -b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ p_778 ∨ break c in DIMACS: -3494 -3495 3496 778 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 778}_2 ∧ -b^{1, 778}_1 ∧ -b^{1, 778}_0 ∧ true) c in CNF: c -b^{1, 778}_2 ∨ b^{1, 778}_1 ∨ b^{1, 778}_0 ∨ false c in DIMACS: -3494 3495 3496 0 c 3 does not represent an automaton state. c -(-b^{1, 778}_2 ∧ b^{1, 778}_1 ∧ b^{1, 778}_0 ∧ true) c in CNF: c b^{1, 778}_2 ∨ -b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ false c in DIMACS: 3494 -3495 -3496 0 c -3 does not represent an automaton state. c -( b^{1, 778}_2 ∧ b^{1, 778}_1 ∧ b^{1, 778}_0 ∧ true) c in CNF: c -b^{1, 778}_2 ∨ -b^{1, 778}_1 ∨ -b^{1, 778}_0 ∨ false c in DIMACS: -3494 -3495 -3496 0 c i = 779 c -2+1 --> -1 c ( b^{1, 779}_2 ∧ b^{1, 779}_1 ∧ -b^{1, 779}_0 ∧ p_779) -> ( b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ b^{1, 780}_0) c in CNF: c -b^{1, 779}_2 ∨ -b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ -p_779 ∨ b^{1, 780}_2 c -b^{1, 779}_2 ∨ -b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ -p_779 ∨ -b^{1, 780}_1 c -b^{1, 779}_2 ∨ -b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ -p_779 ∨ b^{1, 780}_0 c in DIMACS: -3497 -3498 3499 -779 3500 0 -3497 -3498 3499 -779 -3501 0 -3497 -3498 3499 -779 3502 0 c -1+1 --> 0 c ( b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ b^{1, 779}_0 ∧ p_779) -> (-b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ -b^{1, 780}_0) c in CNF: c -b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ -p_779 ∨ -b^{1, 780}_2 c -b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ -p_779 ∨ -b^{1, 780}_1 c -b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ -p_779 ∨ -b^{1, 780}_0 c in DIMACS: -3497 3498 -3499 -779 -3500 0 -3497 3498 -3499 -779 -3501 0 -3497 3498 -3499 -779 -3502 0 c 0+1 --> 1 c (-b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ -b^{1, 779}_0 ∧ p_779) -> (-b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ b^{1, 780}_0) c in CNF: c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ -p_779 ∨ -b^{1, 780}_2 c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ -p_779 ∨ -b^{1, 780}_1 c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ -p_779 ∨ b^{1, 780}_0 c in DIMACS: 3497 3498 3499 -779 -3500 0 3497 3498 3499 -779 -3501 0 3497 3498 3499 -779 3502 0 c 1+1 --> 2 c (-b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ b^{1, 779}_0 ∧ p_779) -> (-b^{1, 780}_2 ∧ b^{1, 780}_1 ∧ -b^{1, 780}_0) c in CNF: c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ -p_779 ∨ -b^{1, 780}_2 c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ -p_779 ∨ b^{1, 780}_1 c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ -p_779 ∨ -b^{1, 780}_0 c in DIMACS: 3497 3498 -3499 -779 -3500 0 3497 3498 -3499 -779 3501 0 3497 3498 -3499 -779 -3502 0 c 2+1 --> break c (-b^{1, 779}_2 ∧ b^{1, 779}_1 ∧ -b^{1, 779}_0 ∧ p_779) -> break c in CNF: c b^{1, 779}_2 ∨ -b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ -p_779 ∨ break c in DIMACS: 3497 -3498 3499 -779 1162 0 c 2-1 --> 1 c (-b^{1, 779}_2 ∧ b^{1, 779}_1 ∧ -b^{1, 779}_0 ∧ -p_779) -> (-b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ b^{1, 780}_0) c in CNF: c b^{1, 779}_2 ∨ -b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ p_779 ∨ -b^{1, 780}_2 c b^{1, 779}_2 ∨ -b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ p_779 ∨ -b^{1, 780}_1 c b^{1, 779}_2 ∨ -b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ p_779 ∨ b^{1, 780}_0 c in DIMACS: 3497 -3498 3499 779 -3500 0 3497 -3498 3499 779 -3501 0 3497 -3498 3499 779 3502 0 c 1-1 --> 0 c (-b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ b^{1, 779}_0 ∧ -p_779) -> (-b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ -b^{1, 780}_0) c in CNF: c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ p_779 ∨ -b^{1, 780}_2 c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ p_779 ∨ -b^{1, 780}_1 c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ p_779 ∨ -b^{1, 780}_0 c in DIMACS: 3497 3498 -3499 779 -3500 0 3497 3498 -3499 779 -3501 0 3497 3498 -3499 779 -3502 0 c 0-1 --> -1 c (-b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ -b^{1, 779}_0 ∧ -p_779) -> ( b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ b^{1, 780}_0) c in CNF: c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ p_779 ∨ b^{1, 780}_2 c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ p_779 ∨ -b^{1, 780}_1 c b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ p_779 ∨ b^{1, 780}_0 c in DIMACS: 3497 3498 3499 779 3500 0 3497 3498 3499 779 -3501 0 3497 3498 3499 779 3502 0 c -1-1 --> -2 c ( b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ b^{1, 779}_0 ∧ -p_779) -> ( b^{1, 780}_2 ∧ b^{1, 780}_1 ∧ -b^{1, 780}_0) c in CNF: c -b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ p_779 ∨ b^{1, 780}_2 c -b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ p_779 ∨ b^{1, 780}_1 c -b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ p_779 ∨ -b^{1, 780}_0 c in DIMACS: -3497 3498 -3499 779 3500 0 -3497 3498 -3499 779 3501 0 -3497 3498 -3499 779 -3502 0 c -2-1 --> break c ( b^{1, 779}_2 ∧ b^{1, 779}_1 ∧ -b^{1, 779}_0 ∧ -p_779) -> break c in CNF: c -b^{1, 779}_2 ∨ -b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ p_779 ∨ break c in DIMACS: -3497 -3498 3499 779 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 779}_2 ∧ -b^{1, 779}_1 ∧ -b^{1, 779}_0 ∧ true) c in CNF: c -b^{1, 779}_2 ∨ b^{1, 779}_1 ∨ b^{1, 779}_0 ∨ false c in DIMACS: -3497 3498 3499 0 c 3 does not represent an automaton state. c -(-b^{1, 779}_2 ∧ b^{1, 779}_1 ∧ b^{1, 779}_0 ∧ true) c in CNF: c b^{1, 779}_2 ∨ -b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ false c in DIMACS: 3497 -3498 -3499 0 c -3 does not represent an automaton state. c -( b^{1, 779}_2 ∧ b^{1, 779}_1 ∧ b^{1, 779}_0 ∧ true) c in CNF: c -b^{1, 779}_2 ∨ -b^{1, 779}_1 ∨ -b^{1, 779}_0 ∨ false c in DIMACS: -3497 -3498 -3499 0 c i = 780 c -2+1 --> -1 c ( b^{1, 780}_2 ∧ b^{1, 780}_1 ∧ -b^{1, 780}_0 ∧ p_780) -> ( b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ b^{1, 781}_0) c in CNF: c -b^{1, 780}_2 ∨ -b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ -p_780 ∨ b^{1, 781}_2 c -b^{1, 780}_2 ∨ -b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ -p_780 ∨ -b^{1, 781}_1 c -b^{1, 780}_2 ∨ -b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ -p_780 ∨ b^{1, 781}_0 c in DIMACS: -3500 -3501 3502 -780 3503 0 -3500 -3501 3502 -780 -3504 0 -3500 -3501 3502 -780 3505 0 c -1+1 --> 0 c ( b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ b^{1, 780}_0 ∧ p_780) -> (-b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ -b^{1, 781}_0) c in CNF: c -b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ -p_780 ∨ -b^{1, 781}_2 c -b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ -p_780 ∨ -b^{1, 781}_1 c -b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ -p_780 ∨ -b^{1, 781}_0 c in DIMACS: -3500 3501 -3502 -780 -3503 0 -3500 3501 -3502 -780 -3504 0 -3500 3501 -3502 -780 -3505 0 c 0+1 --> 1 c (-b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ -b^{1, 780}_0 ∧ p_780) -> (-b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ b^{1, 781}_0) c in CNF: c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ -p_780 ∨ -b^{1, 781}_2 c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ -p_780 ∨ -b^{1, 781}_1 c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ -p_780 ∨ b^{1, 781}_0 c in DIMACS: 3500 3501 3502 -780 -3503 0 3500 3501 3502 -780 -3504 0 3500 3501 3502 -780 3505 0 c 1+1 --> 2 c (-b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ b^{1, 780}_0 ∧ p_780) -> (-b^{1, 781}_2 ∧ b^{1, 781}_1 ∧ -b^{1, 781}_0) c in CNF: c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ -p_780 ∨ -b^{1, 781}_2 c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ -p_780 ∨ b^{1, 781}_1 c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ -p_780 ∨ -b^{1, 781}_0 c in DIMACS: 3500 3501 -3502 -780 -3503 0 3500 3501 -3502 -780 3504 0 3500 3501 -3502 -780 -3505 0 c 2+1 --> break c (-b^{1, 780}_2 ∧ b^{1, 780}_1 ∧ -b^{1, 780}_0 ∧ p_780) -> break c in CNF: c b^{1, 780}_2 ∨ -b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ -p_780 ∨ break c in DIMACS: 3500 -3501 3502 -780 1162 0 c 2-1 --> 1 c (-b^{1, 780}_2 ∧ b^{1, 780}_1 ∧ -b^{1, 780}_0 ∧ -p_780) -> (-b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ b^{1, 781}_0) c in CNF: c b^{1, 780}_2 ∨ -b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ p_780 ∨ -b^{1, 781}_2 c b^{1, 780}_2 ∨ -b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ p_780 ∨ -b^{1, 781}_1 c b^{1, 780}_2 ∨ -b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ p_780 ∨ b^{1, 781}_0 c in DIMACS: 3500 -3501 3502 780 -3503 0 3500 -3501 3502 780 -3504 0 3500 -3501 3502 780 3505 0 c 1-1 --> 0 c (-b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ b^{1, 780}_0 ∧ -p_780) -> (-b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ -b^{1, 781}_0) c in CNF: c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ p_780 ∨ -b^{1, 781}_2 c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ p_780 ∨ -b^{1, 781}_1 c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ p_780 ∨ -b^{1, 781}_0 c in DIMACS: 3500 3501 -3502 780 -3503 0 3500 3501 -3502 780 -3504 0 3500 3501 -3502 780 -3505 0 c 0-1 --> -1 c (-b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ -b^{1, 780}_0 ∧ -p_780) -> ( b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ b^{1, 781}_0) c in CNF: c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ p_780 ∨ b^{1, 781}_2 c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ p_780 ∨ -b^{1, 781}_1 c b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ p_780 ∨ b^{1, 781}_0 c in DIMACS: 3500 3501 3502 780 3503 0 3500 3501 3502 780 -3504 0 3500 3501 3502 780 3505 0 c -1-1 --> -2 c ( b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ b^{1, 780}_0 ∧ -p_780) -> ( b^{1, 781}_2 ∧ b^{1, 781}_1 ∧ -b^{1, 781}_0) c in CNF: c -b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ p_780 ∨ b^{1, 781}_2 c -b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ p_780 ∨ b^{1, 781}_1 c -b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ p_780 ∨ -b^{1, 781}_0 c in DIMACS: -3500 3501 -3502 780 3503 0 -3500 3501 -3502 780 3504 0 -3500 3501 -3502 780 -3505 0 c -2-1 --> break c ( b^{1, 780}_2 ∧ b^{1, 780}_1 ∧ -b^{1, 780}_0 ∧ -p_780) -> break c in CNF: c -b^{1, 780}_2 ∨ -b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ p_780 ∨ break c in DIMACS: -3500 -3501 3502 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 780}_2 ∧ -b^{1, 780}_1 ∧ -b^{1, 780}_0 ∧ true) c in CNF: c -b^{1, 780}_2 ∨ b^{1, 780}_1 ∨ b^{1, 780}_0 ∨ false c in DIMACS: -3500 3501 3502 0 c 3 does not represent an automaton state. c -(-b^{1, 780}_2 ∧ b^{1, 780}_1 ∧ b^{1, 780}_0 ∧ true) c in CNF: c b^{1, 780}_2 ∨ -b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ false c in DIMACS: 3500 -3501 -3502 0 c -3 does not represent an automaton state. c -( b^{1, 780}_2 ∧ b^{1, 780}_1 ∧ b^{1, 780}_0 ∧ true) c in CNF: c -b^{1, 780}_2 ∨ -b^{1, 780}_1 ∨ -b^{1, 780}_0 ∨ false c in DIMACS: -3500 -3501 -3502 0 c i = 781 c -2+1 --> -1 c ( b^{1, 781}_2 ∧ b^{1, 781}_1 ∧ -b^{1, 781}_0 ∧ p_781) -> ( b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ b^{1, 782}_0) c in CNF: c -b^{1, 781}_2 ∨ -b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ -p_781 ∨ b^{1, 782}_2 c -b^{1, 781}_2 ∨ -b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ -p_781 ∨ -b^{1, 782}_1 c -b^{1, 781}_2 ∨ -b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ -p_781 ∨ b^{1, 782}_0 c in DIMACS: -3503 -3504 3505 -781 3506 0 -3503 -3504 3505 -781 -3507 0 -3503 -3504 3505 -781 3508 0 c -1+1 --> 0 c ( b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ b^{1, 781}_0 ∧ p_781) -> (-b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ -b^{1, 782}_0) c in CNF: c -b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ -p_781 ∨ -b^{1, 782}_2 c -b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ -p_781 ∨ -b^{1, 782}_1 c -b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ -p_781 ∨ -b^{1, 782}_0 c in DIMACS: -3503 3504 -3505 -781 -3506 0 -3503 3504 -3505 -781 -3507 0 -3503 3504 -3505 -781 -3508 0 c 0+1 --> 1 c (-b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ -b^{1, 781}_0 ∧ p_781) -> (-b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ b^{1, 782}_0) c in CNF: c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ -p_781 ∨ -b^{1, 782}_2 c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ -p_781 ∨ -b^{1, 782}_1 c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ -p_781 ∨ b^{1, 782}_0 c in DIMACS: 3503 3504 3505 -781 -3506 0 3503 3504 3505 -781 -3507 0 3503 3504 3505 -781 3508 0 c 1+1 --> 2 c (-b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ b^{1, 781}_0 ∧ p_781) -> (-b^{1, 782}_2 ∧ b^{1, 782}_1 ∧ -b^{1, 782}_0) c in CNF: c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ -p_781 ∨ -b^{1, 782}_2 c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ -p_781 ∨ b^{1, 782}_1 c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ -p_781 ∨ -b^{1, 782}_0 c in DIMACS: 3503 3504 -3505 -781 -3506 0 3503 3504 -3505 -781 3507 0 3503 3504 -3505 -781 -3508 0 c 2+1 --> break c (-b^{1, 781}_2 ∧ b^{1, 781}_1 ∧ -b^{1, 781}_0 ∧ p_781) -> break c in CNF: c b^{1, 781}_2 ∨ -b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ -p_781 ∨ break c in DIMACS: 3503 -3504 3505 -781 1162 0 c 2-1 --> 1 c (-b^{1, 781}_2 ∧ b^{1, 781}_1 ∧ -b^{1, 781}_0 ∧ -p_781) -> (-b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ b^{1, 782}_0) c in CNF: c b^{1, 781}_2 ∨ -b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ p_781 ∨ -b^{1, 782}_2 c b^{1, 781}_2 ∨ -b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ p_781 ∨ -b^{1, 782}_1 c b^{1, 781}_2 ∨ -b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ p_781 ∨ b^{1, 782}_0 c in DIMACS: 3503 -3504 3505 781 -3506 0 3503 -3504 3505 781 -3507 0 3503 -3504 3505 781 3508 0 c 1-1 --> 0 c (-b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ b^{1, 781}_0 ∧ -p_781) -> (-b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ -b^{1, 782}_0) c in CNF: c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ p_781 ∨ -b^{1, 782}_2 c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ p_781 ∨ -b^{1, 782}_1 c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ p_781 ∨ -b^{1, 782}_0 c in DIMACS: 3503 3504 -3505 781 -3506 0 3503 3504 -3505 781 -3507 0 3503 3504 -3505 781 -3508 0 c 0-1 --> -1 c (-b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ -b^{1, 781}_0 ∧ -p_781) -> ( b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ b^{1, 782}_0) c in CNF: c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ p_781 ∨ b^{1, 782}_2 c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ p_781 ∨ -b^{1, 782}_1 c b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ p_781 ∨ b^{1, 782}_0 c in DIMACS: 3503 3504 3505 781 3506 0 3503 3504 3505 781 -3507 0 3503 3504 3505 781 3508 0 c -1-1 --> -2 c ( b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ b^{1, 781}_0 ∧ -p_781) -> ( b^{1, 782}_2 ∧ b^{1, 782}_1 ∧ -b^{1, 782}_0) c in CNF: c -b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ p_781 ∨ b^{1, 782}_2 c -b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ p_781 ∨ b^{1, 782}_1 c -b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ p_781 ∨ -b^{1, 782}_0 c in DIMACS: -3503 3504 -3505 781 3506 0 -3503 3504 -3505 781 3507 0 -3503 3504 -3505 781 -3508 0 c -2-1 --> break c ( b^{1, 781}_2 ∧ b^{1, 781}_1 ∧ -b^{1, 781}_0 ∧ -p_781) -> break c in CNF: c -b^{1, 781}_2 ∨ -b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ p_781 ∨ break c in DIMACS: -3503 -3504 3505 781 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 781}_2 ∧ -b^{1, 781}_1 ∧ -b^{1, 781}_0 ∧ true) c in CNF: c -b^{1, 781}_2 ∨ b^{1, 781}_1 ∨ b^{1, 781}_0 ∨ false c in DIMACS: -3503 3504 3505 0 c 3 does not represent an automaton state. c -(-b^{1, 781}_2 ∧ b^{1, 781}_1 ∧ b^{1, 781}_0 ∧ true) c in CNF: c b^{1, 781}_2 ∨ -b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ false c in DIMACS: 3503 -3504 -3505 0 c -3 does not represent an automaton state. c -( b^{1, 781}_2 ∧ b^{1, 781}_1 ∧ b^{1, 781}_0 ∧ true) c in CNF: c -b^{1, 781}_2 ∨ -b^{1, 781}_1 ∨ -b^{1, 781}_0 ∨ false c in DIMACS: -3503 -3504 -3505 0 c i = 782 c -2+1 --> -1 c ( b^{1, 782}_2 ∧ b^{1, 782}_1 ∧ -b^{1, 782}_0 ∧ p_782) -> ( b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ b^{1, 783}_0) c in CNF: c -b^{1, 782}_2 ∨ -b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ -p_782 ∨ b^{1, 783}_2 c -b^{1, 782}_2 ∨ -b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ -p_782 ∨ -b^{1, 783}_1 c -b^{1, 782}_2 ∨ -b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ -p_782 ∨ b^{1, 783}_0 c in DIMACS: -3506 -3507 3508 -782 3509 0 -3506 -3507 3508 -782 -3510 0 -3506 -3507 3508 -782 3511 0 c -1+1 --> 0 c ( b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ b^{1, 782}_0 ∧ p_782) -> (-b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ -b^{1, 783}_0) c in CNF: c -b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ -p_782 ∨ -b^{1, 783}_2 c -b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ -p_782 ∨ -b^{1, 783}_1 c -b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ -p_782 ∨ -b^{1, 783}_0 c in DIMACS: -3506 3507 -3508 -782 -3509 0 -3506 3507 -3508 -782 -3510 0 -3506 3507 -3508 -782 -3511 0 c 0+1 --> 1 c (-b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ -b^{1, 782}_0 ∧ p_782) -> (-b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ b^{1, 783}_0) c in CNF: c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ -p_782 ∨ -b^{1, 783}_2 c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ -p_782 ∨ -b^{1, 783}_1 c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ -p_782 ∨ b^{1, 783}_0 c in DIMACS: 3506 3507 3508 -782 -3509 0 3506 3507 3508 -782 -3510 0 3506 3507 3508 -782 3511 0 c 1+1 --> 2 c (-b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ b^{1, 782}_0 ∧ p_782) -> (-b^{1, 783}_2 ∧ b^{1, 783}_1 ∧ -b^{1, 783}_0) c in CNF: c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ -p_782 ∨ -b^{1, 783}_2 c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ -p_782 ∨ b^{1, 783}_1 c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ -p_782 ∨ -b^{1, 783}_0 c in DIMACS: 3506 3507 -3508 -782 -3509 0 3506 3507 -3508 -782 3510 0 3506 3507 -3508 -782 -3511 0 c 2+1 --> break c (-b^{1, 782}_2 ∧ b^{1, 782}_1 ∧ -b^{1, 782}_0 ∧ p_782) -> break c in CNF: c b^{1, 782}_2 ∨ -b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ -p_782 ∨ break c in DIMACS: 3506 -3507 3508 -782 1162 0 c 2-1 --> 1 c (-b^{1, 782}_2 ∧ b^{1, 782}_1 ∧ -b^{1, 782}_0 ∧ -p_782) -> (-b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ b^{1, 783}_0) c in CNF: c b^{1, 782}_2 ∨ -b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ p_782 ∨ -b^{1, 783}_2 c b^{1, 782}_2 ∨ -b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ p_782 ∨ -b^{1, 783}_1 c b^{1, 782}_2 ∨ -b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ p_782 ∨ b^{1, 783}_0 c in DIMACS: 3506 -3507 3508 782 -3509 0 3506 -3507 3508 782 -3510 0 3506 -3507 3508 782 3511 0 c 1-1 --> 0 c (-b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ b^{1, 782}_0 ∧ -p_782) -> (-b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ -b^{1, 783}_0) c in CNF: c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ p_782 ∨ -b^{1, 783}_2 c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ p_782 ∨ -b^{1, 783}_1 c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ p_782 ∨ -b^{1, 783}_0 c in DIMACS: 3506 3507 -3508 782 -3509 0 3506 3507 -3508 782 -3510 0 3506 3507 -3508 782 -3511 0 c 0-1 --> -1 c (-b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ -b^{1, 782}_0 ∧ -p_782) -> ( b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ b^{1, 783}_0) c in CNF: c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ p_782 ∨ b^{1, 783}_2 c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ p_782 ∨ -b^{1, 783}_1 c b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ p_782 ∨ b^{1, 783}_0 c in DIMACS: 3506 3507 3508 782 3509 0 3506 3507 3508 782 -3510 0 3506 3507 3508 782 3511 0 c -1-1 --> -2 c ( b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ b^{1, 782}_0 ∧ -p_782) -> ( b^{1, 783}_2 ∧ b^{1, 783}_1 ∧ -b^{1, 783}_0) c in CNF: c -b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ p_782 ∨ b^{1, 783}_2 c -b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ p_782 ∨ b^{1, 783}_1 c -b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ p_782 ∨ -b^{1, 783}_0 c in DIMACS: -3506 3507 -3508 782 3509 0 -3506 3507 -3508 782 3510 0 -3506 3507 -3508 782 -3511 0 c -2-1 --> break c ( b^{1, 782}_2 ∧ b^{1, 782}_1 ∧ -b^{1, 782}_0 ∧ -p_782) -> break c in CNF: c -b^{1, 782}_2 ∨ -b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ p_782 ∨ break c in DIMACS: -3506 -3507 3508 782 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 782}_2 ∧ -b^{1, 782}_1 ∧ -b^{1, 782}_0 ∧ true) c in CNF: c -b^{1, 782}_2 ∨ b^{1, 782}_1 ∨ b^{1, 782}_0 ∨ false c in DIMACS: -3506 3507 3508 0 c 3 does not represent an automaton state. c -(-b^{1, 782}_2 ∧ b^{1, 782}_1 ∧ b^{1, 782}_0 ∧ true) c in CNF: c b^{1, 782}_2 ∨ -b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ false c in DIMACS: 3506 -3507 -3508 0 c -3 does not represent an automaton state. c -( b^{1, 782}_2 ∧ b^{1, 782}_1 ∧ b^{1, 782}_0 ∧ true) c in CNF: c -b^{1, 782}_2 ∨ -b^{1, 782}_1 ∨ -b^{1, 782}_0 ∨ false c in DIMACS: -3506 -3507 -3508 0 c i = 783 c -2+1 --> -1 c ( b^{1, 783}_2 ∧ b^{1, 783}_1 ∧ -b^{1, 783}_0 ∧ p_783) -> ( b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ b^{1, 784}_0) c in CNF: c -b^{1, 783}_2 ∨ -b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ -p_783 ∨ b^{1, 784}_2 c -b^{1, 783}_2 ∨ -b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ -p_783 ∨ -b^{1, 784}_1 c -b^{1, 783}_2 ∨ -b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ -p_783 ∨ b^{1, 784}_0 c in DIMACS: -3509 -3510 3511 -783 3512 0 -3509 -3510 3511 -783 -3513 0 -3509 -3510 3511 -783 3514 0 c -1+1 --> 0 c ( b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ b^{1, 783}_0 ∧ p_783) -> (-b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ -b^{1, 784}_0) c in CNF: c -b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ -p_783 ∨ -b^{1, 784}_2 c -b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ -p_783 ∨ -b^{1, 784}_1 c -b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ -p_783 ∨ -b^{1, 784}_0 c in DIMACS: -3509 3510 -3511 -783 -3512 0 -3509 3510 -3511 -783 -3513 0 -3509 3510 -3511 -783 -3514 0 c 0+1 --> 1 c (-b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ -b^{1, 783}_0 ∧ p_783) -> (-b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ b^{1, 784}_0) c in CNF: c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ -p_783 ∨ -b^{1, 784}_2 c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ -p_783 ∨ -b^{1, 784}_1 c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ -p_783 ∨ b^{1, 784}_0 c in DIMACS: 3509 3510 3511 -783 -3512 0 3509 3510 3511 -783 -3513 0 3509 3510 3511 -783 3514 0 c 1+1 --> 2 c (-b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ b^{1, 783}_0 ∧ p_783) -> (-b^{1, 784}_2 ∧ b^{1, 784}_1 ∧ -b^{1, 784}_0) c in CNF: c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ -p_783 ∨ -b^{1, 784}_2 c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ -p_783 ∨ b^{1, 784}_1 c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ -p_783 ∨ -b^{1, 784}_0 c in DIMACS: 3509 3510 -3511 -783 -3512 0 3509 3510 -3511 -783 3513 0 3509 3510 -3511 -783 -3514 0 c 2+1 --> break c (-b^{1, 783}_2 ∧ b^{1, 783}_1 ∧ -b^{1, 783}_0 ∧ p_783) -> break c in CNF: c b^{1, 783}_2 ∨ -b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ -p_783 ∨ break c in DIMACS: 3509 -3510 3511 -783 1162 0 c 2-1 --> 1 c (-b^{1, 783}_2 ∧ b^{1, 783}_1 ∧ -b^{1, 783}_0 ∧ -p_783) -> (-b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ b^{1, 784}_0) c in CNF: c b^{1, 783}_2 ∨ -b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ p_783 ∨ -b^{1, 784}_2 c b^{1, 783}_2 ∨ -b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ p_783 ∨ -b^{1, 784}_1 c b^{1, 783}_2 ∨ -b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ p_783 ∨ b^{1, 784}_0 c in DIMACS: 3509 -3510 3511 783 -3512 0 3509 -3510 3511 783 -3513 0 3509 -3510 3511 783 3514 0 c 1-1 --> 0 c (-b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ b^{1, 783}_0 ∧ -p_783) -> (-b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ -b^{1, 784}_0) c in CNF: c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ p_783 ∨ -b^{1, 784}_2 c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ p_783 ∨ -b^{1, 784}_1 c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ p_783 ∨ -b^{1, 784}_0 c in DIMACS: 3509 3510 -3511 783 -3512 0 3509 3510 -3511 783 -3513 0 3509 3510 -3511 783 -3514 0 c 0-1 --> -1 c (-b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ -b^{1, 783}_0 ∧ -p_783) -> ( b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ b^{1, 784}_0) c in CNF: c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ p_783 ∨ b^{1, 784}_2 c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ p_783 ∨ -b^{1, 784}_1 c b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ p_783 ∨ b^{1, 784}_0 c in DIMACS: 3509 3510 3511 783 3512 0 3509 3510 3511 783 -3513 0 3509 3510 3511 783 3514 0 c -1-1 --> -2 c ( b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ b^{1, 783}_0 ∧ -p_783) -> ( b^{1, 784}_2 ∧ b^{1, 784}_1 ∧ -b^{1, 784}_0) c in CNF: c -b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ p_783 ∨ b^{1, 784}_2 c -b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ p_783 ∨ b^{1, 784}_1 c -b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ p_783 ∨ -b^{1, 784}_0 c in DIMACS: -3509 3510 -3511 783 3512 0 -3509 3510 -3511 783 3513 0 -3509 3510 -3511 783 -3514 0 c -2-1 --> break c ( b^{1, 783}_2 ∧ b^{1, 783}_1 ∧ -b^{1, 783}_0 ∧ -p_783) -> break c in CNF: c -b^{1, 783}_2 ∨ -b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ p_783 ∨ break c in DIMACS: -3509 -3510 3511 783 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 783}_2 ∧ -b^{1, 783}_1 ∧ -b^{1, 783}_0 ∧ true) c in CNF: c -b^{1, 783}_2 ∨ b^{1, 783}_1 ∨ b^{1, 783}_0 ∨ false c in DIMACS: -3509 3510 3511 0 c 3 does not represent an automaton state. c -(-b^{1, 783}_2 ∧ b^{1, 783}_1 ∧ b^{1, 783}_0 ∧ true) c in CNF: c b^{1, 783}_2 ∨ -b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ false c in DIMACS: 3509 -3510 -3511 0 c -3 does not represent an automaton state. c -( b^{1, 783}_2 ∧ b^{1, 783}_1 ∧ b^{1, 783}_0 ∧ true) c in CNF: c -b^{1, 783}_2 ∨ -b^{1, 783}_1 ∨ -b^{1, 783}_0 ∨ false c in DIMACS: -3509 -3510 -3511 0 c i = 784 c -2+1 --> -1 c ( b^{1, 784}_2 ∧ b^{1, 784}_1 ∧ -b^{1, 784}_0 ∧ p_784) -> ( b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ b^{1, 785}_0) c in CNF: c -b^{1, 784}_2 ∨ -b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ -p_784 ∨ b^{1, 785}_2 c -b^{1, 784}_2 ∨ -b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ -p_784 ∨ -b^{1, 785}_1 c -b^{1, 784}_2 ∨ -b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ -p_784 ∨ b^{1, 785}_0 c in DIMACS: -3512 -3513 3514 -784 3515 0 -3512 -3513 3514 -784 -3516 0 -3512 -3513 3514 -784 3517 0 c -1+1 --> 0 c ( b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ b^{1, 784}_0 ∧ p_784) -> (-b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ -b^{1, 785}_0) c in CNF: c -b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ -p_784 ∨ -b^{1, 785}_2 c -b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ -p_784 ∨ -b^{1, 785}_1 c -b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ -p_784 ∨ -b^{1, 785}_0 c in DIMACS: -3512 3513 -3514 -784 -3515 0 -3512 3513 -3514 -784 -3516 0 -3512 3513 -3514 -784 -3517 0 c 0+1 --> 1 c (-b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ -b^{1, 784}_0 ∧ p_784) -> (-b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ b^{1, 785}_0) c in CNF: c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ -p_784 ∨ -b^{1, 785}_2 c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ -p_784 ∨ -b^{1, 785}_1 c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ -p_784 ∨ b^{1, 785}_0 c in DIMACS: 3512 3513 3514 -784 -3515 0 3512 3513 3514 -784 -3516 0 3512 3513 3514 -784 3517 0 c 1+1 --> 2 c (-b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ b^{1, 784}_0 ∧ p_784) -> (-b^{1, 785}_2 ∧ b^{1, 785}_1 ∧ -b^{1, 785}_0) c in CNF: c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ -p_784 ∨ -b^{1, 785}_2 c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ -p_784 ∨ b^{1, 785}_1 c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ -p_784 ∨ -b^{1, 785}_0 c in DIMACS: 3512 3513 -3514 -784 -3515 0 3512 3513 -3514 -784 3516 0 3512 3513 -3514 -784 -3517 0 c 2+1 --> break c (-b^{1, 784}_2 ∧ b^{1, 784}_1 ∧ -b^{1, 784}_0 ∧ p_784) -> break c in CNF: c b^{1, 784}_2 ∨ -b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ -p_784 ∨ break c in DIMACS: 3512 -3513 3514 -784 1162 0 c 2-1 --> 1 c (-b^{1, 784}_2 ∧ b^{1, 784}_1 ∧ -b^{1, 784}_0 ∧ -p_784) -> (-b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ b^{1, 785}_0) c in CNF: c b^{1, 784}_2 ∨ -b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ p_784 ∨ -b^{1, 785}_2 c b^{1, 784}_2 ∨ -b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ p_784 ∨ -b^{1, 785}_1 c b^{1, 784}_2 ∨ -b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ p_784 ∨ b^{1, 785}_0 c in DIMACS: 3512 -3513 3514 784 -3515 0 3512 -3513 3514 784 -3516 0 3512 -3513 3514 784 3517 0 c 1-1 --> 0 c (-b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ b^{1, 784}_0 ∧ -p_784) -> (-b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ -b^{1, 785}_0) c in CNF: c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ p_784 ∨ -b^{1, 785}_2 c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ p_784 ∨ -b^{1, 785}_1 c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ p_784 ∨ -b^{1, 785}_0 c in DIMACS: 3512 3513 -3514 784 -3515 0 3512 3513 -3514 784 -3516 0 3512 3513 -3514 784 -3517 0 c 0-1 --> -1 c (-b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ -b^{1, 784}_0 ∧ -p_784) -> ( b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ b^{1, 785}_0) c in CNF: c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ p_784 ∨ b^{1, 785}_2 c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ p_784 ∨ -b^{1, 785}_1 c b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ p_784 ∨ b^{1, 785}_0 c in DIMACS: 3512 3513 3514 784 3515 0 3512 3513 3514 784 -3516 0 3512 3513 3514 784 3517 0 c -1-1 --> -2 c ( b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ b^{1, 784}_0 ∧ -p_784) -> ( b^{1, 785}_2 ∧ b^{1, 785}_1 ∧ -b^{1, 785}_0) c in CNF: c -b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ p_784 ∨ b^{1, 785}_2 c -b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ p_784 ∨ b^{1, 785}_1 c -b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ p_784 ∨ -b^{1, 785}_0 c in DIMACS: -3512 3513 -3514 784 3515 0 -3512 3513 -3514 784 3516 0 -3512 3513 -3514 784 -3517 0 c -2-1 --> break c ( b^{1, 784}_2 ∧ b^{1, 784}_1 ∧ -b^{1, 784}_0 ∧ -p_784) -> break c in CNF: c -b^{1, 784}_2 ∨ -b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ p_784 ∨ break c in DIMACS: -3512 -3513 3514 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 784}_2 ∧ -b^{1, 784}_1 ∧ -b^{1, 784}_0 ∧ true) c in CNF: c -b^{1, 784}_2 ∨ b^{1, 784}_1 ∨ b^{1, 784}_0 ∨ false c in DIMACS: -3512 3513 3514 0 c 3 does not represent an automaton state. c -(-b^{1, 784}_2 ∧ b^{1, 784}_1 ∧ b^{1, 784}_0 ∧ true) c in CNF: c b^{1, 784}_2 ∨ -b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ false c in DIMACS: 3512 -3513 -3514 0 c -3 does not represent an automaton state. c -( b^{1, 784}_2 ∧ b^{1, 784}_1 ∧ b^{1, 784}_0 ∧ true) c in CNF: c -b^{1, 784}_2 ∨ -b^{1, 784}_1 ∨ -b^{1, 784}_0 ∨ false c in DIMACS: -3512 -3513 -3514 0 c i = 785 c -2+1 --> -1 c ( b^{1, 785}_2 ∧ b^{1, 785}_1 ∧ -b^{1, 785}_0 ∧ p_785) -> ( b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ b^{1, 786}_0) c in CNF: c -b^{1, 785}_2 ∨ -b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ -p_785 ∨ b^{1, 786}_2 c -b^{1, 785}_2 ∨ -b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ -p_785 ∨ -b^{1, 786}_1 c -b^{1, 785}_2 ∨ -b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ -p_785 ∨ b^{1, 786}_0 c in DIMACS: -3515 -3516 3517 -785 3518 0 -3515 -3516 3517 -785 -3519 0 -3515 -3516 3517 -785 3520 0 c -1+1 --> 0 c ( b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ b^{1, 785}_0 ∧ p_785) -> (-b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ -b^{1, 786}_0) c in CNF: c -b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ -p_785 ∨ -b^{1, 786}_2 c -b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ -p_785 ∨ -b^{1, 786}_1 c -b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ -p_785 ∨ -b^{1, 786}_0 c in DIMACS: -3515 3516 -3517 -785 -3518 0 -3515 3516 -3517 -785 -3519 0 -3515 3516 -3517 -785 -3520 0 c 0+1 --> 1 c (-b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ -b^{1, 785}_0 ∧ p_785) -> (-b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ b^{1, 786}_0) c in CNF: c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ -p_785 ∨ -b^{1, 786}_2 c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ -p_785 ∨ -b^{1, 786}_1 c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ -p_785 ∨ b^{1, 786}_0 c in DIMACS: 3515 3516 3517 -785 -3518 0 3515 3516 3517 -785 -3519 0 3515 3516 3517 -785 3520 0 c 1+1 --> 2 c (-b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ b^{1, 785}_0 ∧ p_785) -> (-b^{1, 786}_2 ∧ b^{1, 786}_1 ∧ -b^{1, 786}_0) c in CNF: c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ -p_785 ∨ -b^{1, 786}_2 c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ -p_785 ∨ b^{1, 786}_1 c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ -p_785 ∨ -b^{1, 786}_0 c in DIMACS: 3515 3516 -3517 -785 -3518 0 3515 3516 -3517 -785 3519 0 3515 3516 -3517 -785 -3520 0 c 2+1 --> break c (-b^{1, 785}_2 ∧ b^{1, 785}_1 ∧ -b^{1, 785}_0 ∧ p_785) -> break c in CNF: c b^{1, 785}_2 ∨ -b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ -p_785 ∨ break c in DIMACS: 3515 -3516 3517 -785 1162 0 c 2-1 --> 1 c (-b^{1, 785}_2 ∧ b^{1, 785}_1 ∧ -b^{1, 785}_0 ∧ -p_785) -> (-b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ b^{1, 786}_0) c in CNF: c b^{1, 785}_2 ∨ -b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ p_785 ∨ -b^{1, 786}_2 c b^{1, 785}_2 ∨ -b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ p_785 ∨ -b^{1, 786}_1 c b^{1, 785}_2 ∨ -b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ p_785 ∨ b^{1, 786}_0 c in DIMACS: 3515 -3516 3517 785 -3518 0 3515 -3516 3517 785 -3519 0 3515 -3516 3517 785 3520 0 c 1-1 --> 0 c (-b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ b^{1, 785}_0 ∧ -p_785) -> (-b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ -b^{1, 786}_0) c in CNF: c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ p_785 ∨ -b^{1, 786}_2 c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ p_785 ∨ -b^{1, 786}_1 c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ p_785 ∨ -b^{1, 786}_0 c in DIMACS: 3515 3516 -3517 785 -3518 0 3515 3516 -3517 785 -3519 0 3515 3516 -3517 785 -3520 0 c 0-1 --> -1 c (-b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ -b^{1, 785}_0 ∧ -p_785) -> ( b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ b^{1, 786}_0) c in CNF: c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ p_785 ∨ b^{1, 786}_2 c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ p_785 ∨ -b^{1, 786}_1 c b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ p_785 ∨ b^{1, 786}_0 c in DIMACS: 3515 3516 3517 785 3518 0 3515 3516 3517 785 -3519 0 3515 3516 3517 785 3520 0 c -1-1 --> -2 c ( b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ b^{1, 785}_0 ∧ -p_785) -> ( b^{1, 786}_2 ∧ b^{1, 786}_1 ∧ -b^{1, 786}_0) c in CNF: c -b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ p_785 ∨ b^{1, 786}_2 c -b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ p_785 ∨ b^{1, 786}_1 c -b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ p_785 ∨ -b^{1, 786}_0 c in DIMACS: -3515 3516 -3517 785 3518 0 -3515 3516 -3517 785 3519 0 -3515 3516 -3517 785 -3520 0 c -2-1 --> break c ( b^{1, 785}_2 ∧ b^{1, 785}_1 ∧ -b^{1, 785}_0 ∧ -p_785) -> break c in CNF: c -b^{1, 785}_2 ∨ -b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ p_785 ∨ break c in DIMACS: -3515 -3516 3517 785 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 785}_2 ∧ -b^{1, 785}_1 ∧ -b^{1, 785}_0 ∧ true) c in CNF: c -b^{1, 785}_2 ∨ b^{1, 785}_1 ∨ b^{1, 785}_0 ∨ false c in DIMACS: -3515 3516 3517 0 c 3 does not represent an automaton state. c -(-b^{1, 785}_2 ∧ b^{1, 785}_1 ∧ b^{1, 785}_0 ∧ true) c in CNF: c b^{1, 785}_2 ∨ -b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ false c in DIMACS: 3515 -3516 -3517 0 c -3 does not represent an automaton state. c -( b^{1, 785}_2 ∧ b^{1, 785}_1 ∧ b^{1, 785}_0 ∧ true) c in CNF: c -b^{1, 785}_2 ∨ -b^{1, 785}_1 ∨ -b^{1, 785}_0 ∨ false c in DIMACS: -3515 -3516 -3517 0 c i = 786 c -2+1 --> -1 c ( b^{1, 786}_2 ∧ b^{1, 786}_1 ∧ -b^{1, 786}_0 ∧ p_786) -> ( b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ b^{1, 787}_0) c in CNF: c -b^{1, 786}_2 ∨ -b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ -p_786 ∨ b^{1, 787}_2 c -b^{1, 786}_2 ∨ -b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ -p_786 ∨ -b^{1, 787}_1 c -b^{1, 786}_2 ∨ -b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ -p_786 ∨ b^{1, 787}_0 c in DIMACS: -3518 -3519 3520 -786 3521 0 -3518 -3519 3520 -786 -3522 0 -3518 -3519 3520 -786 3523 0 c -1+1 --> 0 c ( b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ b^{1, 786}_0 ∧ p_786) -> (-b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ -b^{1, 787}_0) c in CNF: c -b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ -p_786 ∨ -b^{1, 787}_2 c -b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ -p_786 ∨ -b^{1, 787}_1 c -b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ -p_786 ∨ -b^{1, 787}_0 c in DIMACS: -3518 3519 -3520 -786 -3521 0 -3518 3519 -3520 -786 -3522 0 -3518 3519 -3520 -786 -3523 0 c 0+1 --> 1 c (-b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ -b^{1, 786}_0 ∧ p_786) -> (-b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ b^{1, 787}_0) c in CNF: c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ -p_786 ∨ -b^{1, 787}_2 c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ -p_786 ∨ -b^{1, 787}_1 c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ -p_786 ∨ b^{1, 787}_0 c in DIMACS: 3518 3519 3520 -786 -3521 0 3518 3519 3520 -786 -3522 0 3518 3519 3520 -786 3523 0 c 1+1 --> 2 c (-b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ b^{1, 786}_0 ∧ p_786) -> (-b^{1, 787}_2 ∧ b^{1, 787}_1 ∧ -b^{1, 787}_0) c in CNF: c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ -p_786 ∨ -b^{1, 787}_2 c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ -p_786 ∨ b^{1, 787}_1 c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ -p_786 ∨ -b^{1, 787}_0 c in DIMACS: 3518 3519 -3520 -786 -3521 0 3518 3519 -3520 -786 3522 0 3518 3519 -3520 -786 -3523 0 c 2+1 --> break c (-b^{1, 786}_2 ∧ b^{1, 786}_1 ∧ -b^{1, 786}_0 ∧ p_786) -> break c in CNF: c b^{1, 786}_2 ∨ -b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ -p_786 ∨ break c in DIMACS: 3518 -3519 3520 -786 1162 0 c 2-1 --> 1 c (-b^{1, 786}_2 ∧ b^{1, 786}_1 ∧ -b^{1, 786}_0 ∧ -p_786) -> (-b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ b^{1, 787}_0) c in CNF: c b^{1, 786}_2 ∨ -b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ p_786 ∨ -b^{1, 787}_2 c b^{1, 786}_2 ∨ -b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ p_786 ∨ -b^{1, 787}_1 c b^{1, 786}_2 ∨ -b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ p_786 ∨ b^{1, 787}_0 c in DIMACS: 3518 -3519 3520 786 -3521 0 3518 -3519 3520 786 -3522 0 3518 -3519 3520 786 3523 0 c 1-1 --> 0 c (-b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ b^{1, 786}_0 ∧ -p_786) -> (-b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ -b^{1, 787}_0) c in CNF: c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ p_786 ∨ -b^{1, 787}_2 c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ p_786 ∨ -b^{1, 787}_1 c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ p_786 ∨ -b^{1, 787}_0 c in DIMACS: 3518 3519 -3520 786 -3521 0 3518 3519 -3520 786 -3522 0 3518 3519 -3520 786 -3523 0 c 0-1 --> -1 c (-b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ -b^{1, 786}_0 ∧ -p_786) -> ( b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ b^{1, 787}_0) c in CNF: c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ p_786 ∨ b^{1, 787}_2 c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ p_786 ∨ -b^{1, 787}_1 c b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ p_786 ∨ b^{1, 787}_0 c in DIMACS: 3518 3519 3520 786 3521 0 3518 3519 3520 786 -3522 0 3518 3519 3520 786 3523 0 c -1-1 --> -2 c ( b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ b^{1, 786}_0 ∧ -p_786) -> ( b^{1, 787}_2 ∧ b^{1, 787}_1 ∧ -b^{1, 787}_0) c in CNF: c -b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ p_786 ∨ b^{1, 787}_2 c -b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ p_786 ∨ b^{1, 787}_1 c -b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ p_786 ∨ -b^{1, 787}_0 c in DIMACS: -3518 3519 -3520 786 3521 0 -3518 3519 -3520 786 3522 0 -3518 3519 -3520 786 -3523 0 c -2-1 --> break c ( b^{1, 786}_2 ∧ b^{1, 786}_1 ∧ -b^{1, 786}_0 ∧ -p_786) -> break c in CNF: c -b^{1, 786}_2 ∨ -b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ p_786 ∨ break c in DIMACS: -3518 -3519 3520 786 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 786}_2 ∧ -b^{1, 786}_1 ∧ -b^{1, 786}_0 ∧ true) c in CNF: c -b^{1, 786}_2 ∨ b^{1, 786}_1 ∨ b^{1, 786}_0 ∨ false c in DIMACS: -3518 3519 3520 0 c 3 does not represent an automaton state. c -(-b^{1, 786}_2 ∧ b^{1, 786}_1 ∧ b^{1, 786}_0 ∧ true) c in CNF: c b^{1, 786}_2 ∨ -b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ false c in DIMACS: 3518 -3519 -3520 0 c -3 does not represent an automaton state. c -( b^{1, 786}_2 ∧ b^{1, 786}_1 ∧ b^{1, 786}_0 ∧ true) c in CNF: c -b^{1, 786}_2 ∨ -b^{1, 786}_1 ∨ -b^{1, 786}_0 ∨ false c in DIMACS: -3518 -3519 -3520 0 c i = 787 c -2+1 --> -1 c ( b^{1, 787}_2 ∧ b^{1, 787}_1 ∧ -b^{1, 787}_0 ∧ p_787) -> ( b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ b^{1, 788}_0) c in CNF: c -b^{1, 787}_2 ∨ -b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ -p_787 ∨ b^{1, 788}_2 c -b^{1, 787}_2 ∨ -b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ -p_787 ∨ -b^{1, 788}_1 c -b^{1, 787}_2 ∨ -b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ -p_787 ∨ b^{1, 788}_0 c in DIMACS: -3521 -3522 3523 -787 3524 0 -3521 -3522 3523 -787 -3525 0 -3521 -3522 3523 -787 3526 0 c -1+1 --> 0 c ( b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ b^{1, 787}_0 ∧ p_787) -> (-b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ -b^{1, 788}_0) c in CNF: c -b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ -p_787 ∨ -b^{1, 788}_2 c -b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ -p_787 ∨ -b^{1, 788}_1 c -b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ -p_787 ∨ -b^{1, 788}_0 c in DIMACS: -3521 3522 -3523 -787 -3524 0 -3521 3522 -3523 -787 -3525 0 -3521 3522 -3523 -787 -3526 0 c 0+1 --> 1 c (-b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ -b^{1, 787}_0 ∧ p_787) -> (-b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ b^{1, 788}_0) c in CNF: c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ -p_787 ∨ -b^{1, 788}_2 c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ -p_787 ∨ -b^{1, 788}_1 c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ -p_787 ∨ b^{1, 788}_0 c in DIMACS: 3521 3522 3523 -787 -3524 0 3521 3522 3523 -787 -3525 0 3521 3522 3523 -787 3526 0 c 1+1 --> 2 c (-b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ b^{1, 787}_0 ∧ p_787) -> (-b^{1, 788}_2 ∧ b^{1, 788}_1 ∧ -b^{1, 788}_0) c in CNF: c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ -p_787 ∨ -b^{1, 788}_2 c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ -p_787 ∨ b^{1, 788}_1 c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ -p_787 ∨ -b^{1, 788}_0 c in DIMACS: 3521 3522 -3523 -787 -3524 0 3521 3522 -3523 -787 3525 0 3521 3522 -3523 -787 -3526 0 c 2+1 --> break c (-b^{1, 787}_2 ∧ b^{1, 787}_1 ∧ -b^{1, 787}_0 ∧ p_787) -> break c in CNF: c b^{1, 787}_2 ∨ -b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ -p_787 ∨ break c in DIMACS: 3521 -3522 3523 -787 1162 0 c 2-1 --> 1 c (-b^{1, 787}_2 ∧ b^{1, 787}_1 ∧ -b^{1, 787}_0 ∧ -p_787) -> (-b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ b^{1, 788}_0) c in CNF: c b^{1, 787}_2 ∨ -b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ p_787 ∨ -b^{1, 788}_2 c b^{1, 787}_2 ∨ -b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ p_787 ∨ -b^{1, 788}_1 c b^{1, 787}_2 ∨ -b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ p_787 ∨ b^{1, 788}_0 c in DIMACS: 3521 -3522 3523 787 -3524 0 3521 -3522 3523 787 -3525 0 3521 -3522 3523 787 3526 0 c 1-1 --> 0 c (-b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ b^{1, 787}_0 ∧ -p_787) -> (-b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ -b^{1, 788}_0) c in CNF: c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ p_787 ∨ -b^{1, 788}_2 c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ p_787 ∨ -b^{1, 788}_1 c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ p_787 ∨ -b^{1, 788}_0 c in DIMACS: 3521 3522 -3523 787 -3524 0 3521 3522 -3523 787 -3525 0 3521 3522 -3523 787 -3526 0 c 0-1 --> -1 c (-b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ -b^{1, 787}_0 ∧ -p_787) -> ( b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ b^{1, 788}_0) c in CNF: c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ p_787 ∨ b^{1, 788}_2 c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ p_787 ∨ -b^{1, 788}_1 c b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ p_787 ∨ b^{1, 788}_0 c in DIMACS: 3521 3522 3523 787 3524 0 3521 3522 3523 787 -3525 0 3521 3522 3523 787 3526 0 c -1-1 --> -2 c ( b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ b^{1, 787}_0 ∧ -p_787) -> ( b^{1, 788}_2 ∧ b^{1, 788}_1 ∧ -b^{1, 788}_0) c in CNF: c -b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ p_787 ∨ b^{1, 788}_2 c -b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ p_787 ∨ b^{1, 788}_1 c -b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ p_787 ∨ -b^{1, 788}_0 c in DIMACS: -3521 3522 -3523 787 3524 0 -3521 3522 -3523 787 3525 0 -3521 3522 -3523 787 -3526 0 c -2-1 --> break c ( b^{1, 787}_2 ∧ b^{1, 787}_1 ∧ -b^{1, 787}_0 ∧ -p_787) -> break c in CNF: c -b^{1, 787}_2 ∨ -b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ p_787 ∨ break c in DIMACS: -3521 -3522 3523 787 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 787}_2 ∧ -b^{1, 787}_1 ∧ -b^{1, 787}_0 ∧ true) c in CNF: c -b^{1, 787}_2 ∨ b^{1, 787}_1 ∨ b^{1, 787}_0 ∨ false c in DIMACS: -3521 3522 3523 0 c 3 does not represent an automaton state. c -(-b^{1, 787}_2 ∧ b^{1, 787}_1 ∧ b^{1, 787}_0 ∧ true) c in CNF: c b^{1, 787}_2 ∨ -b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ false c in DIMACS: 3521 -3522 -3523 0 c -3 does not represent an automaton state. c -( b^{1, 787}_2 ∧ b^{1, 787}_1 ∧ b^{1, 787}_0 ∧ true) c in CNF: c -b^{1, 787}_2 ∨ -b^{1, 787}_1 ∨ -b^{1, 787}_0 ∨ false c in DIMACS: -3521 -3522 -3523 0 c i = 788 c -2+1 --> -1 c ( b^{1, 788}_2 ∧ b^{1, 788}_1 ∧ -b^{1, 788}_0 ∧ p_788) -> ( b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ b^{1, 789}_0) c in CNF: c -b^{1, 788}_2 ∨ -b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ -p_788 ∨ b^{1, 789}_2 c -b^{1, 788}_2 ∨ -b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ -p_788 ∨ -b^{1, 789}_1 c -b^{1, 788}_2 ∨ -b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ -p_788 ∨ b^{1, 789}_0 c in DIMACS: -3524 -3525 3526 -788 3527 0 -3524 -3525 3526 -788 -3528 0 -3524 -3525 3526 -788 3529 0 c -1+1 --> 0 c ( b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ b^{1, 788}_0 ∧ p_788) -> (-b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ -b^{1, 789}_0) c in CNF: c -b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ -p_788 ∨ -b^{1, 789}_2 c -b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ -p_788 ∨ -b^{1, 789}_1 c -b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ -p_788 ∨ -b^{1, 789}_0 c in DIMACS: -3524 3525 -3526 -788 -3527 0 -3524 3525 -3526 -788 -3528 0 -3524 3525 -3526 -788 -3529 0 c 0+1 --> 1 c (-b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ -b^{1, 788}_0 ∧ p_788) -> (-b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ b^{1, 789}_0) c in CNF: c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ -p_788 ∨ -b^{1, 789}_2 c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ -p_788 ∨ -b^{1, 789}_1 c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ -p_788 ∨ b^{1, 789}_0 c in DIMACS: 3524 3525 3526 -788 -3527 0 3524 3525 3526 -788 -3528 0 3524 3525 3526 -788 3529 0 c 1+1 --> 2 c (-b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ b^{1, 788}_0 ∧ p_788) -> (-b^{1, 789}_2 ∧ b^{1, 789}_1 ∧ -b^{1, 789}_0) c in CNF: c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ -p_788 ∨ -b^{1, 789}_2 c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ -p_788 ∨ b^{1, 789}_1 c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ -p_788 ∨ -b^{1, 789}_0 c in DIMACS: 3524 3525 -3526 -788 -3527 0 3524 3525 -3526 -788 3528 0 3524 3525 -3526 -788 -3529 0 c 2+1 --> break c (-b^{1, 788}_2 ∧ b^{1, 788}_1 ∧ -b^{1, 788}_0 ∧ p_788) -> break c in CNF: c b^{1, 788}_2 ∨ -b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ -p_788 ∨ break c in DIMACS: 3524 -3525 3526 -788 1162 0 c 2-1 --> 1 c (-b^{1, 788}_2 ∧ b^{1, 788}_1 ∧ -b^{1, 788}_0 ∧ -p_788) -> (-b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ b^{1, 789}_0) c in CNF: c b^{1, 788}_2 ∨ -b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ p_788 ∨ -b^{1, 789}_2 c b^{1, 788}_2 ∨ -b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ p_788 ∨ -b^{1, 789}_1 c b^{1, 788}_2 ∨ -b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ p_788 ∨ b^{1, 789}_0 c in DIMACS: 3524 -3525 3526 788 -3527 0 3524 -3525 3526 788 -3528 0 3524 -3525 3526 788 3529 0 c 1-1 --> 0 c (-b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ b^{1, 788}_0 ∧ -p_788) -> (-b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ -b^{1, 789}_0) c in CNF: c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ p_788 ∨ -b^{1, 789}_2 c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ p_788 ∨ -b^{1, 789}_1 c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ p_788 ∨ -b^{1, 789}_0 c in DIMACS: 3524 3525 -3526 788 -3527 0 3524 3525 -3526 788 -3528 0 3524 3525 -3526 788 -3529 0 c 0-1 --> -1 c (-b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ -b^{1, 788}_0 ∧ -p_788) -> ( b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ b^{1, 789}_0) c in CNF: c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ p_788 ∨ b^{1, 789}_2 c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ p_788 ∨ -b^{1, 789}_1 c b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ p_788 ∨ b^{1, 789}_0 c in DIMACS: 3524 3525 3526 788 3527 0 3524 3525 3526 788 -3528 0 3524 3525 3526 788 3529 0 c -1-1 --> -2 c ( b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ b^{1, 788}_0 ∧ -p_788) -> ( b^{1, 789}_2 ∧ b^{1, 789}_1 ∧ -b^{1, 789}_0) c in CNF: c -b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ p_788 ∨ b^{1, 789}_2 c -b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ p_788 ∨ b^{1, 789}_1 c -b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ p_788 ∨ -b^{1, 789}_0 c in DIMACS: -3524 3525 -3526 788 3527 0 -3524 3525 -3526 788 3528 0 -3524 3525 -3526 788 -3529 0 c -2-1 --> break c ( b^{1, 788}_2 ∧ b^{1, 788}_1 ∧ -b^{1, 788}_0 ∧ -p_788) -> break c in CNF: c -b^{1, 788}_2 ∨ -b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ p_788 ∨ break c in DIMACS: -3524 -3525 3526 788 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 788}_2 ∧ -b^{1, 788}_1 ∧ -b^{1, 788}_0 ∧ true) c in CNF: c -b^{1, 788}_2 ∨ b^{1, 788}_1 ∨ b^{1, 788}_0 ∨ false c in DIMACS: -3524 3525 3526 0 c 3 does not represent an automaton state. c -(-b^{1, 788}_2 ∧ b^{1, 788}_1 ∧ b^{1, 788}_0 ∧ true) c in CNF: c b^{1, 788}_2 ∨ -b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ false c in DIMACS: 3524 -3525 -3526 0 c -3 does not represent an automaton state. c -( b^{1, 788}_2 ∧ b^{1, 788}_1 ∧ b^{1, 788}_0 ∧ true) c in CNF: c -b^{1, 788}_2 ∨ -b^{1, 788}_1 ∨ -b^{1, 788}_0 ∨ false c in DIMACS: -3524 -3525 -3526 0 c i = 789 c -2+1 --> -1 c ( b^{1, 789}_2 ∧ b^{1, 789}_1 ∧ -b^{1, 789}_0 ∧ p_789) -> ( b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ b^{1, 790}_0) c in CNF: c -b^{1, 789}_2 ∨ -b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ -p_789 ∨ b^{1, 790}_2 c -b^{1, 789}_2 ∨ -b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ -p_789 ∨ -b^{1, 790}_1 c -b^{1, 789}_2 ∨ -b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ -p_789 ∨ b^{1, 790}_0 c in DIMACS: -3527 -3528 3529 -789 3530 0 -3527 -3528 3529 -789 -3531 0 -3527 -3528 3529 -789 3532 0 c -1+1 --> 0 c ( b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ b^{1, 789}_0 ∧ p_789) -> (-b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ -b^{1, 790}_0) c in CNF: c -b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ -p_789 ∨ -b^{1, 790}_2 c -b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ -p_789 ∨ -b^{1, 790}_1 c -b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ -p_789 ∨ -b^{1, 790}_0 c in DIMACS: -3527 3528 -3529 -789 -3530 0 -3527 3528 -3529 -789 -3531 0 -3527 3528 -3529 -789 -3532 0 c 0+1 --> 1 c (-b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ -b^{1, 789}_0 ∧ p_789) -> (-b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ b^{1, 790}_0) c in CNF: c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ -p_789 ∨ -b^{1, 790}_2 c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ -p_789 ∨ -b^{1, 790}_1 c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ -p_789 ∨ b^{1, 790}_0 c in DIMACS: 3527 3528 3529 -789 -3530 0 3527 3528 3529 -789 -3531 0 3527 3528 3529 -789 3532 0 c 1+1 --> 2 c (-b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ b^{1, 789}_0 ∧ p_789) -> (-b^{1, 790}_2 ∧ b^{1, 790}_1 ∧ -b^{1, 790}_0) c in CNF: c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ -p_789 ∨ -b^{1, 790}_2 c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ -p_789 ∨ b^{1, 790}_1 c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ -p_789 ∨ -b^{1, 790}_0 c in DIMACS: 3527 3528 -3529 -789 -3530 0 3527 3528 -3529 -789 3531 0 3527 3528 -3529 -789 -3532 0 c 2+1 --> break c (-b^{1, 789}_2 ∧ b^{1, 789}_1 ∧ -b^{1, 789}_0 ∧ p_789) -> break c in CNF: c b^{1, 789}_2 ∨ -b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ -p_789 ∨ break c in DIMACS: 3527 -3528 3529 -789 1162 0 c 2-1 --> 1 c (-b^{1, 789}_2 ∧ b^{1, 789}_1 ∧ -b^{1, 789}_0 ∧ -p_789) -> (-b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ b^{1, 790}_0) c in CNF: c b^{1, 789}_2 ∨ -b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ p_789 ∨ -b^{1, 790}_2 c b^{1, 789}_2 ∨ -b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ p_789 ∨ -b^{1, 790}_1 c b^{1, 789}_2 ∨ -b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ p_789 ∨ b^{1, 790}_0 c in DIMACS: 3527 -3528 3529 789 -3530 0 3527 -3528 3529 789 -3531 0 3527 -3528 3529 789 3532 0 c 1-1 --> 0 c (-b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ b^{1, 789}_0 ∧ -p_789) -> (-b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ -b^{1, 790}_0) c in CNF: c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ p_789 ∨ -b^{1, 790}_2 c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ p_789 ∨ -b^{1, 790}_1 c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ p_789 ∨ -b^{1, 790}_0 c in DIMACS: 3527 3528 -3529 789 -3530 0 3527 3528 -3529 789 -3531 0 3527 3528 -3529 789 -3532 0 c 0-1 --> -1 c (-b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ -b^{1, 789}_0 ∧ -p_789) -> ( b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ b^{1, 790}_0) c in CNF: c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ p_789 ∨ b^{1, 790}_2 c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ p_789 ∨ -b^{1, 790}_1 c b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ p_789 ∨ b^{1, 790}_0 c in DIMACS: 3527 3528 3529 789 3530 0 3527 3528 3529 789 -3531 0 3527 3528 3529 789 3532 0 c -1-1 --> -2 c ( b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ b^{1, 789}_0 ∧ -p_789) -> ( b^{1, 790}_2 ∧ b^{1, 790}_1 ∧ -b^{1, 790}_0) c in CNF: c -b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ p_789 ∨ b^{1, 790}_2 c -b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ p_789 ∨ b^{1, 790}_1 c -b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ p_789 ∨ -b^{1, 790}_0 c in DIMACS: -3527 3528 -3529 789 3530 0 -3527 3528 -3529 789 3531 0 -3527 3528 -3529 789 -3532 0 c -2-1 --> break c ( b^{1, 789}_2 ∧ b^{1, 789}_1 ∧ -b^{1, 789}_0 ∧ -p_789) -> break c in CNF: c -b^{1, 789}_2 ∨ -b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ p_789 ∨ break c in DIMACS: -3527 -3528 3529 789 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 789}_2 ∧ -b^{1, 789}_1 ∧ -b^{1, 789}_0 ∧ true) c in CNF: c -b^{1, 789}_2 ∨ b^{1, 789}_1 ∨ b^{1, 789}_0 ∨ false c in DIMACS: -3527 3528 3529 0 c 3 does not represent an automaton state. c -(-b^{1, 789}_2 ∧ b^{1, 789}_1 ∧ b^{1, 789}_0 ∧ true) c in CNF: c b^{1, 789}_2 ∨ -b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ false c in DIMACS: 3527 -3528 -3529 0 c -3 does not represent an automaton state. c -( b^{1, 789}_2 ∧ b^{1, 789}_1 ∧ b^{1, 789}_0 ∧ true) c in CNF: c -b^{1, 789}_2 ∨ -b^{1, 789}_1 ∨ -b^{1, 789}_0 ∨ false c in DIMACS: -3527 -3528 -3529 0 c i = 790 c -2+1 --> -1 c ( b^{1, 790}_2 ∧ b^{1, 790}_1 ∧ -b^{1, 790}_0 ∧ p_790) -> ( b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ b^{1, 791}_0) c in CNF: c -b^{1, 790}_2 ∨ -b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ -p_790 ∨ b^{1, 791}_2 c -b^{1, 790}_2 ∨ -b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ -p_790 ∨ -b^{1, 791}_1 c -b^{1, 790}_2 ∨ -b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ -p_790 ∨ b^{1, 791}_0 c in DIMACS: -3530 -3531 3532 -790 3533 0 -3530 -3531 3532 -790 -3534 0 -3530 -3531 3532 -790 3535 0 c -1+1 --> 0 c ( b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ b^{1, 790}_0 ∧ p_790) -> (-b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ -b^{1, 791}_0) c in CNF: c -b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ -p_790 ∨ -b^{1, 791}_2 c -b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ -p_790 ∨ -b^{1, 791}_1 c -b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ -p_790 ∨ -b^{1, 791}_0 c in DIMACS: -3530 3531 -3532 -790 -3533 0 -3530 3531 -3532 -790 -3534 0 -3530 3531 -3532 -790 -3535 0 c 0+1 --> 1 c (-b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ -b^{1, 790}_0 ∧ p_790) -> (-b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ b^{1, 791}_0) c in CNF: c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ -p_790 ∨ -b^{1, 791}_2 c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ -p_790 ∨ -b^{1, 791}_1 c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ -p_790 ∨ b^{1, 791}_0 c in DIMACS: 3530 3531 3532 -790 -3533 0 3530 3531 3532 -790 -3534 0 3530 3531 3532 -790 3535 0 c 1+1 --> 2 c (-b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ b^{1, 790}_0 ∧ p_790) -> (-b^{1, 791}_2 ∧ b^{1, 791}_1 ∧ -b^{1, 791}_0) c in CNF: c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ -p_790 ∨ -b^{1, 791}_2 c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ -p_790 ∨ b^{1, 791}_1 c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ -p_790 ∨ -b^{1, 791}_0 c in DIMACS: 3530 3531 -3532 -790 -3533 0 3530 3531 -3532 -790 3534 0 3530 3531 -3532 -790 -3535 0 c 2+1 --> break c (-b^{1, 790}_2 ∧ b^{1, 790}_1 ∧ -b^{1, 790}_0 ∧ p_790) -> break c in CNF: c b^{1, 790}_2 ∨ -b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ -p_790 ∨ break c in DIMACS: 3530 -3531 3532 -790 1162 0 c 2-1 --> 1 c (-b^{1, 790}_2 ∧ b^{1, 790}_1 ∧ -b^{1, 790}_0 ∧ -p_790) -> (-b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ b^{1, 791}_0) c in CNF: c b^{1, 790}_2 ∨ -b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ p_790 ∨ -b^{1, 791}_2 c b^{1, 790}_2 ∨ -b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ p_790 ∨ -b^{1, 791}_1 c b^{1, 790}_2 ∨ -b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ p_790 ∨ b^{1, 791}_0 c in DIMACS: 3530 -3531 3532 790 -3533 0 3530 -3531 3532 790 -3534 0 3530 -3531 3532 790 3535 0 c 1-1 --> 0 c (-b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ b^{1, 790}_0 ∧ -p_790) -> (-b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ -b^{1, 791}_0) c in CNF: c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ p_790 ∨ -b^{1, 791}_2 c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ p_790 ∨ -b^{1, 791}_1 c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ p_790 ∨ -b^{1, 791}_0 c in DIMACS: 3530 3531 -3532 790 -3533 0 3530 3531 -3532 790 -3534 0 3530 3531 -3532 790 -3535 0 c 0-1 --> -1 c (-b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ -b^{1, 790}_0 ∧ -p_790) -> ( b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ b^{1, 791}_0) c in CNF: c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ p_790 ∨ b^{1, 791}_2 c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ p_790 ∨ -b^{1, 791}_1 c b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ p_790 ∨ b^{1, 791}_0 c in DIMACS: 3530 3531 3532 790 3533 0 3530 3531 3532 790 -3534 0 3530 3531 3532 790 3535 0 c -1-1 --> -2 c ( b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ b^{1, 790}_0 ∧ -p_790) -> ( b^{1, 791}_2 ∧ b^{1, 791}_1 ∧ -b^{1, 791}_0) c in CNF: c -b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ p_790 ∨ b^{1, 791}_2 c -b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ p_790 ∨ b^{1, 791}_1 c -b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ p_790 ∨ -b^{1, 791}_0 c in DIMACS: -3530 3531 -3532 790 3533 0 -3530 3531 -3532 790 3534 0 -3530 3531 -3532 790 -3535 0 c -2-1 --> break c ( b^{1, 790}_2 ∧ b^{1, 790}_1 ∧ -b^{1, 790}_0 ∧ -p_790) -> break c in CNF: c -b^{1, 790}_2 ∨ -b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ p_790 ∨ break c in DIMACS: -3530 -3531 3532 790 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 790}_2 ∧ -b^{1, 790}_1 ∧ -b^{1, 790}_0 ∧ true) c in CNF: c -b^{1, 790}_2 ∨ b^{1, 790}_1 ∨ b^{1, 790}_0 ∨ false c in DIMACS: -3530 3531 3532 0 c 3 does not represent an automaton state. c -(-b^{1, 790}_2 ∧ b^{1, 790}_1 ∧ b^{1, 790}_0 ∧ true) c in CNF: c b^{1, 790}_2 ∨ -b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ false c in DIMACS: 3530 -3531 -3532 0 c -3 does not represent an automaton state. c -( b^{1, 790}_2 ∧ b^{1, 790}_1 ∧ b^{1, 790}_0 ∧ true) c in CNF: c -b^{1, 790}_2 ∨ -b^{1, 790}_1 ∨ -b^{1, 790}_0 ∨ false c in DIMACS: -3530 -3531 -3532 0 c i = 791 c -2+1 --> -1 c ( b^{1, 791}_2 ∧ b^{1, 791}_1 ∧ -b^{1, 791}_0 ∧ p_791) -> ( b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ b^{1, 792}_0) c in CNF: c -b^{1, 791}_2 ∨ -b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ -p_791 ∨ b^{1, 792}_2 c -b^{1, 791}_2 ∨ -b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ -p_791 ∨ -b^{1, 792}_1 c -b^{1, 791}_2 ∨ -b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ -p_791 ∨ b^{1, 792}_0 c in DIMACS: -3533 -3534 3535 -791 3536 0 -3533 -3534 3535 -791 -3537 0 -3533 -3534 3535 -791 3538 0 c -1+1 --> 0 c ( b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ b^{1, 791}_0 ∧ p_791) -> (-b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ -b^{1, 792}_0) c in CNF: c -b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ -p_791 ∨ -b^{1, 792}_2 c -b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ -p_791 ∨ -b^{1, 792}_1 c -b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ -p_791 ∨ -b^{1, 792}_0 c in DIMACS: -3533 3534 -3535 -791 -3536 0 -3533 3534 -3535 -791 -3537 0 -3533 3534 -3535 -791 -3538 0 c 0+1 --> 1 c (-b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ -b^{1, 791}_0 ∧ p_791) -> (-b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ b^{1, 792}_0) c in CNF: c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ -p_791 ∨ -b^{1, 792}_2 c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ -p_791 ∨ -b^{1, 792}_1 c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ -p_791 ∨ b^{1, 792}_0 c in DIMACS: 3533 3534 3535 -791 -3536 0 3533 3534 3535 -791 -3537 0 3533 3534 3535 -791 3538 0 c 1+1 --> 2 c (-b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ b^{1, 791}_0 ∧ p_791) -> (-b^{1, 792}_2 ∧ b^{1, 792}_1 ∧ -b^{1, 792}_0) c in CNF: c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ -p_791 ∨ -b^{1, 792}_2 c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ -p_791 ∨ b^{1, 792}_1 c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ -p_791 ∨ -b^{1, 792}_0 c in DIMACS: 3533 3534 -3535 -791 -3536 0 3533 3534 -3535 -791 3537 0 3533 3534 -3535 -791 -3538 0 c 2+1 --> break c (-b^{1, 791}_2 ∧ b^{1, 791}_1 ∧ -b^{1, 791}_0 ∧ p_791) -> break c in CNF: c b^{1, 791}_2 ∨ -b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ -p_791 ∨ break c in DIMACS: 3533 -3534 3535 -791 1162 0 c 2-1 --> 1 c (-b^{1, 791}_2 ∧ b^{1, 791}_1 ∧ -b^{1, 791}_0 ∧ -p_791) -> (-b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ b^{1, 792}_0) c in CNF: c b^{1, 791}_2 ∨ -b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ p_791 ∨ -b^{1, 792}_2 c b^{1, 791}_2 ∨ -b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ p_791 ∨ -b^{1, 792}_1 c b^{1, 791}_2 ∨ -b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ p_791 ∨ b^{1, 792}_0 c in DIMACS: 3533 -3534 3535 791 -3536 0 3533 -3534 3535 791 -3537 0 3533 -3534 3535 791 3538 0 c 1-1 --> 0 c (-b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ b^{1, 791}_0 ∧ -p_791) -> (-b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ -b^{1, 792}_0) c in CNF: c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ p_791 ∨ -b^{1, 792}_2 c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ p_791 ∨ -b^{1, 792}_1 c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ p_791 ∨ -b^{1, 792}_0 c in DIMACS: 3533 3534 -3535 791 -3536 0 3533 3534 -3535 791 -3537 0 3533 3534 -3535 791 -3538 0 c 0-1 --> -1 c (-b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ -b^{1, 791}_0 ∧ -p_791) -> ( b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ b^{1, 792}_0) c in CNF: c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ p_791 ∨ b^{1, 792}_2 c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ p_791 ∨ -b^{1, 792}_1 c b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ p_791 ∨ b^{1, 792}_0 c in DIMACS: 3533 3534 3535 791 3536 0 3533 3534 3535 791 -3537 0 3533 3534 3535 791 3538 0 c -1-1 --> -2 c ( b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ b^{1, 791}_0 ∧ -p_791) -> ( b^{1, 792}_2 ∧ b^{1, 792}_1 ∧ -b^{1, 792}_0) c in CNF: c -b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ p_791 ∨ b^{1, 792}_2 c -b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ p_791 ∨ b^{1, 792}_1 c -b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ p_791 ∨ -b^{1, 792}_0 c in DIMACS: -3533 3534 -3535 791 3536 0 -3533 3534 -3535 791 3537 0 -3533 3534 -3535 791 -3538 0 c -2-1 --> break c ( b^{1, 791}_2 ∧ b^{1, 791}_1 ∧ -b^{1, 791}_0 ∧ -p_791) -> break c in CNF: c -b^{1, 791}_2 ∨ -b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ p_791 ∨ break c in DIMACS: -3533 -3534 3535 791 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 791}_2 ∧ -b^{1, 791}_1 ∧ -b^{1, 791}_0 ∧ true) c in CNF: c -b^{1, 791}_2 ∨ b^{1, 791}_1 ∨ b^{1, 791}_0 ∨ false c in DIMACS: -3533 3534 3535 0 c 3 does not represent an automaton state. c -(-b^{1, 791}_2 ∧ b^{1, 791}_1 ∧ b^{1, 791}_0 ∧ true) c in CNF: c b^{1, 791}_2 ∨ -b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ false c in DIMACS: 3533 -3534 -3535 0 c -3 does not represent an automaton state. c -( b^{1, 791}_2 ∧ b^{1, 791}_1 ∧ b^{1, 791}_0 ∧ true) c in CNF: c -b^{1, 791}_2 ∨ -b^{1, 791}_1 ∨ -b^{1, 791}_0 ∨ false c in DIMACS: -3533 -3534 -3535 0 c i = 792 c -2+1 --> -1 c ( b^{1, 792}_2 ∧ b^{1, 792}_1 ∧ -b^{1, 792}_0 ∧ p_792) -> ( b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ b^{1, 793}_0) c in CNF: c -b^{1, 792}_2 ∨ -b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ -p_792 ∨ b^{1, 793}_2 c -b^{1, 792}_2 ∨ -b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ -p_792 ∨ -b^{1, 793}_1 c -b^{1, 792}_2 ∨ -b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ -p_792 ∨ b^{1, 793}_0 c in DIMACS: -3536 -3537 3538 -792 3539 0 -3536 -3537 3538 -792 -3540 0 -3536 -3537 3538 -792 3541 0 c -1+1 --> 0 c ( b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ b^{1, 792}_0 ∧ p_792) -> (-b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ -b^{1, 793}_0) c in CNF: c -b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ -p_792 ∨ -b^{1, 793}_2 c -b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ -p_792 ∨ -b^{1, 793}_1 c -b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ -p_792 ∨ -b^{1, 793}_0 c in DIMACS: -3536 3537 -3538 -792 -3539 0 -3536 3537 -3538 -792 -3540 0 -3536 3537 -3538 -792 -3541 0 c 0+1 --> 1 c (-b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ -b^{1, 792}_0 ∧ p_792) -> (-b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ b^{1, 793}_0) c in CNF: c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ -p_792 ∨ -b^{1, 793}_2 c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ -p_792 ∨ -b^{1, 793}_1 c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ -p_792 ∨ b^{1, 793}_0 c in DIMACS: 3536 3537 3538 -792 -3539 0 3536 3537 3538 -792 -3540 0 3536 3537 3538 -792 3541 0 c 1+1 --> 2 c (-b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ b^{1, 792}_0 ∧ p_792) -> (-b^{1, 793}_2 ∧ b^{1, 793}_1 ∧ -b^{1, 793}_0) c in CNF: c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ -p_792 ∨ -b^{1, 793}_2 c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ -p_792 ∨ b^{1, 793}_1 c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ -p_792 ∨ -b^{1, 793}_0 c in DIMACS: 3536 3537 -3538 -792 -3539 0 3536 3537 -3538 -792 3540 0 3536 3537 -3538 -792 -3541 0 c 2+1 --> break c (-b^{1, 792}_2 ∧ b^{1, 792}_1 ∧ -b^{1, 792}_0 ∧ p_792) -> break c in CNF: c b^{1, 792}_2 ∨ -b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ -p_792 ∨ break c in DIMACS: 3536 -3537 3538 -792 1162 0 c 2-1 --> 1 c (-b^{1, 792}_2 ∧ b^{1, 792}_1 ∧ -b^{1, 792}_0 ∧ -p_792) -> (-b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ b^{1, 793}_0) c in CNF: c b^{1, 792}_2 ∨ -b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ p_792 ∨ -b^{1, 793}_2 c b^{1, 792}_2 ∨ -b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ p_792 ∨ -b^{1, 793}_1 c b^{1, 792}_2 ∨ -b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ p_792 ∨ b^{1, 793}_0 c in DIMACS: 3536 -3537 3538 792 -3539 0 3536 -3537 3538 792 -3540 0 3536 -3537 3538 792 3541 0 c 1-1 --> 0 c (-b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ b^{1, 792}_0 ∧ -p_792) -> (-b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ -b^{1, 793}_0) c in CNF: c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ p_792 ∨ -b^{1, 793}_2 c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ p_792 ∨ -b^{1, 793}_1 c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ p_792 ∨ -b^{1, 793}_0 c in DIMACS: 3536 3537 -3538 792 -3539 0 3536 3537 -3538 792 -3540 0 3536 3537 -3538 792 -3541 0 c 0-1 --> -1 c (-b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ -b^{1, 792}_0 ∧ -p_792) -> ( b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ b^{1, 793}_0) c in CNF: c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ p_792 ∨ b^{1, 793}_2 c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ p_792 ∨ -b^{1, 793}_1 c b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ p_792 ∨ b^{1, 793}_0 c in DIMACS: 3536 3537 3538 792 3539 0 3536 3537 3538 792 -3540 0 3536 3537 3538 792 3541 0 c -1-1 --> -2 c ( b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ b^{1, 792}_0 ∧ -p_792) -> ( b^{1, 793}_2 ∧ b^{1, 793}_1 ∧ -b^{1, 793}_0) c in CNF: c -b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ p_792 ∨ b^{1, 793}_2 c -b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ p_792 ∨ b^{1, 793}_1 c -b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ p_792 ∨ -b^{1, 793}_0 c in DIMACS: -3536 3537 -3538 792 3539 0 -3536 3537 -3538 792 3540 0 -3536 3537 -3538 792 -3541 0 c -2-1 --> break c ( b^{1, 792}_2 ∧ b^{1, 792}_1 ∧ -b^{1, 792}_0 ∧ -p_792) -> break c in CNF: c -b^{1, 792}_2 ∨ -b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ p_792 ∨ break c in DIMACS: -3536 -3537 3538 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 792}_2 ∧ -b^{1, 792}_1 ∧ -b^{1, 792}_0 ∧ true) c in CNF: c -b^{1, 792}_2 ∨ b^{1, 792}_1 ∨ b^{1, 792}_0 ∨ false c in DIMACS: -3536 3537 3538 0 c 3 does not represent an automaton state. c -(-b^{1, 792}_2 ∧ b^{1, 792}_1 ∧ b^{1, 792}_0 ∧ true) c in CNF: c b^{1, 792}_2 ∨ -b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ false c in DIMACS: 3536 -3537 -3538 0 c -3 does not represent an automaton state. c -( b^{1, 792}_2 ∧ b^{1, 792}_1 ∧ b^{1, 792}_0 ∧ true) c in CNF: c -b^{1, 792}_2 ∨ -b^{1, 792}_1 ∨ -b^{1, 792}_0 ∨ false c in DIMACS: -3536 -3537 -3538 0 c i = 793 c -2+1 --> -1 c ( b^{1, 793}_2 ∧ b^{1, 793}_1 ∧ -b^{1, 793}_0 ∧ p_793) -> ( b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ b^{1, 794}_0) c in CNF: c -b^{1, 793}_2 ∨ -b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ -p_793 ∨ b^{1, 794}_2 c -b^{1, 793}_2 ∨ -b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ -p_793 ∨ -b^{1, 794}_1 c -b^{1, 793}_2 ∨ -b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ -p_793 ∨ b^{1, 794}_0 c in DIMACS: -3539 -3540 3541 -793 3542 0 -3539 -3540 3541 -793 -3543 0 -3539 -3540 3541 -793 3544 0 c -1+1 --> 0 c ( b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ b^{1, 793}_0 ∧ p_793) -> (-b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ -b^{1, 794}_0) c in CNF: c -b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ -p_793 ∨ -b^{1, 794}_2 c -b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ -p_793 ∨ -b^{1, 794}_1 c -b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ -p_793 ∨ -b^{1, 794}_0 c in DIMACS: -3539 3540 -3541 -793 -3542 0 -3539 3540 -3541 -793 -3543 0 -3539 3540 -3541 -793 -3544 0 c 0+1 --> 1 c (-b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ -b^{1, 793}_0 ∧ p_793) -> (-b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ b^{1, 794}_0) c in CNF: c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ -p_793 ∨ -b^{1, 794}_2 c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ -p_793 ∨ -b^{1, 794}_1 c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ -p_793 ∨ b^{1, 794}_0 c in DIMACS: 3539 3540 3541 -793 -3542 0 3539 3540 3541 -793 -3543 0 3539 3540 3541 -793 3544 0 c 1+1 --> 2 c (-b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ b^{1, 793}_0 ∧ p_793) -> (-b^{1, 794}_2 ∧ b^{1, 794}_1 ∧ -b^{1, 794}_0) c in CNF: c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ -p_793 ∨ -b^{1, 794}_2 c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ -p_793 ∨ b^{1, 794}_1 c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ -p_793 ∨ -b^{1, 794}_0 c in DIMACS: 3539 3540 -3541 -793 -3542 0 3539 3540 -3541 -793 3543 0 3539 3540 -3541 -793 -3544 0 c 2+1 --> break c (-b^{1, 793}_2 ∧ b^{1, 793}_1 ∧ -b^{1, 793}_0 ∧ p_793) -> break c in CNF: c b^{1, 793}_2 ∨ -b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ -p_793 ∨ break c in DIMACS: 3539 -3540 3541 -793 1162 0 c 2-1 --> 1 c (-b^{1, 793}_2 ∧ b^{1, 793}_1 ∧ -b^{1, 793}_0 ∧ -p_793) -> (-b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ b^{1, 794}_0) c in CNF: c b^{1, 793}_2 ∨ -b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ p_793 ∨ -b^{1, 794}_2 c b^{1, 793}_2 ∨ -b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ p_793 ∨ -b^{1, 794}_1 c b^{1, 793}_2 ∨ -b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ p_793 ∨ b^{1, 794}_0 c in DIMACS: 3539 -3540 3541 793 -3542 0 3539 -3540 3541 793 -3543 0 3539 -3540 3541 793 3544 0 c 1-1 --> 0 c (-b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ b^{1, 793}_0 ∧ -p_793) -> (-b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ -b^{1, 794}_0) c in CNF: c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ p_793 ∨ -b^{1, 794}_2 c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ p_793 ∨ -b^{1, 794}_1 c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ p_793 ∨ -b^{1, 794}_0 c in DIMACS: 3539 3540 -3541 793 -3542 0 3539 3540 -3541 793 -3543 0 3539 3540 -3541 793 -3544 0 c 0-1 --> -1 c (-b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ -b^{1, 793}_0 ∧ -p_793) -> ( b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ b^{1, 794}_0) c in CNF: c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ p_793 ∨ b^{1, 794}_2 c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ p_793 ∨ -b^{1, 794}_1 c b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ p_793 ∨ b^{1, 794}_0 c in DIMACS: 3539 3540 3541 793 3542 0 3539 3540 3541 793 -3543 0 3539 3540 3541 793 3544 0 c -1-1 --> -2 c ( b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ b^{1, 793}_0 ∧ -p_793) -> ( b^{1, 794}_2 ∧ b^{1, 794}_1 ∧ -b^{1, 794}_0) c in CNF: c -b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ p_793 ∨ b^{1, 794}_2 c -b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ p_793 ∨ b^{1, 794}_1 c -b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ p_793 ∨ -b^{1, 794}_0 c in DIMACS: -3539 3540 -3541 793 3542 0 -3539 3540 -3541 793 3543 0 -3539 3540 -3541 793 -3544 0 c -2-1 --> break c ( b^{1, 793}_2 ∧ b^{1, 793}_1 ∧ -b^{1, 793}_0 ∧ -p_793) -> break c in CNF: c -b^{1, 793}_2 ∨ -b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ p_793 ∨ break c in DIMACS: -3539 -3540 3541 793 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 793}_2 ∧ -b^{1, 793}_1 ∧ -b^{1, 793}_0 ∧ true) c in CNF: c -b^{1, 793}_2 ∨ b^{1, 793}_1 ∨ b^{1, 793}_0 ∨ false c in DIMACS: -3539 3540 3541 0 c 3 does not represent an automaton state. c -(-b^{1, 793}_2 ∧ b^{1, 793}_1 ∧ b^{1, 793}_0 ∧ true) c in CNF: c b^{1, 793}_2 ∨ -b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ false c in DIMACS: 3539 -3540 -3541 0 c -3 does not represent an automaton state. c -( b^{1, 793}_2 ∧ b^{1, 793}_1 ∧ b^{1, 793}_0 ∧ true) c in CNF: c -b^{1, 793}_2 ∨ -b^{1, 793}_1 ∨ -b^{1, 793}_0 ∨ false c in DIMACS: -3539 -3540 -3541 0 c i = 794 c -2+1 --> -1 c ( b^{1, 794}_2 ∧ b^{1, 794}_1 ∧ -b^{1, 794}_0 ∧ p_794) -> ( b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ b^{1, 795}_0) c in CNF: c -b^{1, 794}_2 ∨ -b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ -p_794 ∨ b^{1, 795}_2 c -b^{1, 794}_2 ∨ -b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ -p_794 ∨ -b^{1, 795}_1 c -b^{1, 794}_2 ∨ -b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ -p_794 ∨ b^{1, 795}_0 c in DIMACS: -3542 -3543 3544 -794 3545 0 -3542 -3543 3544 -794 -3546 0 -3542 -3543 3544 -794 3547 0 c -1+1 --> 0 c ( b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ b^{1, 794}_0 ∧ p_794) -> (-b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ -b^{1, 795}_0) c in CNF: c -b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ -p_794 ∨ -b^{1, 795}_2 c -b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ -p_794 ∨ -b^{1, 795}_1 c -b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ -p_794 ∨ -b^{1, 795}_0 c in DIMACS: -3542 3543 -3544 -794 -3545 0 -3542 3543 -3544 -794 -3546 0 -3542 3543 -3544 -794 -3547 0 c 0+1 --> 1 c (-b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ -b^{1, 794}_0 ∧ p_794) -> (-b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ b^{1, 795}_0) c in CNF: c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ -p_794 ∨ -b^{1, 795}_2 c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ -p_794 ∨ -b^{1, 795}_1 c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ -p_794 ∨ b^{1, 795}_0 c in DIMACS: 3542 3543 3544 -794 -3545 0 3542 3543 3544 -794 -3546 0 3542 3543 3544 -794 3547 0 c 1+1 --> 2 c (-b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ b^{1, 794}_0 ∧ p_794) -> (-b^{1, 795}_2 ∧ b^{1, 795}_1 ∧ -b^{1, 795}_0) c in CNF: c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ -p_794 ∨ -b^{1, 795}_2 c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ -p_794 ∨ b^{1, 795}_1 c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ -p_794 ∨ -b^{1, 795}_0 c in DIMACS: 3542 3543 -3544 -794 -3545 0 3542 3543 -3544 -794 3546 0 3542 3543 -3544 -794 -3547 0 c 2+1 --> break c (-b^{1, 794}_2 ∧ b^{1, 794}_1 ∧ -b^{1, 794}_0 ∧ p_794) -> break c in CNF: c b^{1, 794}_2 ∨ -b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ -p_794 ∨ break c in DIMACS: 3542 -3543 3544 -794 1162 0 c 2-1 --> 1 c (-b^{1, 794}_2 ∧ b^{1, 794}_1 ∧ -b^{1, 794}_0 ∧ -p_794) -> (-b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ b^{1, 795}_0) c in CNF: c b^{1, 794}_2 ∨ -b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ p_794 ∨ -b^{1, 795}_2 c b^{1, 794}_2 ∨ -b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ p_794 ∨ -b^{1, 795}_1 c b^{1, 794}_2 ∨ -b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ p_794 ∨ b^{1, 795}_0 c in DIMACS: 3542 -3543 3544 794 -3545 0 3542 -3543 3544 794 -3546 0 3542 -3543 3544 794 3547 0 c 1-1 --> 0 c (-b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ b^{1, 794}_0 ∧ -p_794) -> (-b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ -b^{1, 795}_0) c in CNF: c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ p_794 ∨ -b^{1, 795}_2 c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ p_794 ∨ -b^{1, 795}_1 c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ p_794 ∨ -b^{1, 795}_0 c in DIMACS: 3542 3543 -3544 794 -3545 0 3542 3543 -3544 794 -3546 0 3542 3543 -3544 794 -3547 0 c 0-1 --> -1 c (-b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ -b^{1, 794}_0 ∧ -p_794) -> ( b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ b^{1, 795}_0) c in CNF: c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ p_794 ∨ b^{1, 795}_2 c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ p_794 ∨ -b^{1, 795}_1 c b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ p_794 ∨ b^{1, 795}_0 c in DIMACS: 3542 3543 3544 794 3545 0 3542 3543 3544 794 -3546 0 3542 3543 3544 794 3547 0 c -1-1 --> -2 c ( b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ b^{1, 794}_0 ∧ -p_794) -> ( b^{1, 795}_2 ∧ b^{1, 795}_1 ∧ -b^{1, 795}_0) c in CNF: c -b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ p_794 ∨ b^{1, 795}_2 c -b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ p_794 ∨ b^{1, 795}_1 c -b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ p_794 ∨ -b^{1, 795}_0 c in DIMACS: -3542 3543 -3544 794 3545 0 -3542 3543 -3544 794 3546 0 -3542 3543 -3544 794 -3547 0 c -2-1 --> break c ( b^{1, 794}_2 ∧ b^{1, 794}_1 ∧ -b^{1, 794}_0 ∧ -p_794) -> break c in CNF: c -b^{1, 794}_2 ∨ -b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ p_794 ∨ break c in DIMACS: -3542 -3543 3544 794 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 794}_2 ∧ -b^{1, 794}_1 ∧ -b^{1, 794}_0 ∧ true) c in CNF: c -b^{1, 794}_2 ∨ b^{1, 794}_1 ∨ b^{1, 794}_0 ∨ false c in DIMACS: -3542 3543 3544 0 c 3 does not represent an automaton state. c -(-b^{1, 794}_2 ∧ b^{1, 794}_1 ∧ b^{1, 794}_0 ∧ true) c in CNF: c b^{1, 794}_2 ∨ -b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ false c in DIMACS: 3542 -3543 -3544 0 c -3 does not represent an automaton state. c -( b^{1, 794}_2 ∧ b^{1, 794}_1 ∧ b^{1, 794}_0 ∧ true) c in CNF: c -b^{1, 794}_2 ∨ -b^{1, 794}_1 ∨ -b^{1, 794}_0 ∨ false c in DIMACS: -3542 -3543 -3544 0 c i = 795 c -2+1 --> -1 c ( b^{1, 795}_2 ∧ b^{1, 795}_1 ∧ -b^{1, 795}_0 ∧ p_795) -> ( b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ b^{1, 796}_0) c in CNF: c -b^{1, 795}_2 ∨ -b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ -p_795 ∨ b^{1, 796}_2 c -b^{1, 795}_2 ∨ -b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ -p_795 ∨ -b^{1, 796}_1 c -b^{1, 795}_2 ∨ -b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ -p_795 ∨ b^{1, 796}_0 c in DIMACS: -3545 -3546 3547 -795 3548 0 -3545 -3546 3547 -795 -3549 0 -3545 -3546 3547 -795 3550 0 c -1+1 --> 0 c ( b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ b^{1, 795}_0 ∧ p_795) -> (-b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ -b^{1, 796}_0) c in CNF: c -b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ -p_795 ∨ -b^{1, 796}_2 c -b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ -p_795 ∨ -b^{1, 796}_1 c -b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ -p_795 ∨ -b^{1, 796}_0 c in DIMACS: -3545 3546 -3547 -795 -3548 0 -3545 3546 -3547 -795 -3549 0 -3545 3546 -3547 -795 -3550 0 c 0+1 --> 1 c (-b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ -b^{1, 795}_0 ∧ p_795) -> (-b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ b^{1, 796}_0) c in CNF: c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ -p_795 ∨ -b^{1, 796}_2 c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ -p_795 ∨ -b^{1, 796}_1 c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ -p_795 ∨ b^{1, 796}_0 c in DIMACS: 3545 3546 3547 -795 -3548 0 3545 3546 3547 -795 -3549 0 3545 3546 3547 -795 3550 0 c 1+1 --> 2 c (-b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ b^{1, 795}_0 ∧ p_795) -> (-b^{1, 796}_2 ∧ b^{1, 796}_1 ∧ -b^{1, 796}_0) c in CNF: c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ -p_795 ∨ -b^{1, 796}_2 c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ -p_795 ∨ b^{1, 796}_1 c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ -p_795 ∨ -b^{1, 796}_0 c in DIMACS: 3545 3546 -3547 -795 -3548 0 3545 3546 -3547 -795 3549 0 3545 3546 -3547 -795 -3550 0 c 2+1 --> break c (-b^{1, 795}_2 ∧ b^{1, 795}_1 ∧ -b^{1, 795}_0 ∧ p_795) -> break c in CNF: c b^{1, 795}_2 ∨ -b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ -p_795 ∨ break c in DIMACS: 3545 -3546 3547 -795 1162 0 c 2-1 --> 1 c (-b^{1, 795}_2 ∧ b^{1, 795}_1 ∧ -b^{1, 795}_0 ∧ -p_795) -> (-b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ b^{1, 796}_0) c in CNF: c b^{1, 795}_2 ∨ -b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ p_795 ∨ -b^{1, 796}_2 c b^{1, 795}_2 ∨ -b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ p_795 ∨ -b^{1, 796}_1 c b^{1, 795}_2 ∨ -b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ p_795 ∨ b^{1, 796}_0 c in DIMACS: 3545 -3546 3547 795 -3548 0 3545 -3546 3547 795 -3549 0 3545 -3546 3547 795 3550 0 c 1-1 --> 0 c (-b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ b^{1, 795}_0 ∧ -p_795) -> (-b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ -b^{1, 796}_0) c in CNF: c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ p_795 ∨ -b^{1, 796}_2 c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ p_795 ∨ -b^{1, 796}_1 c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ p_795 ∨ -b^{1, 796}_0 c in DIMACS: 3545 3546 -3547 795 -3548 0 3545 3546 -3547 795 -3549 0 3545 3546 -3547 795 -3550 0 c 0-1 --> -1 c (-b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ -b^{1, 795}_0 ∧ -p_795) -> ( b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ b^{1, 796}_0) c in CNF: c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ p_795 ∨ b^{1, 796}_2 c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ p_795 ∨ -b^{1, 796}_1 c b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ p_795 ∨ b^{1, 796}_0 c in DIMACS: 3545 3546 3547 795 3548 0 3545 3546 3547 795 -3549 0 3545 3546 3547 795 3550 0 c -1-1 --> -2 c ( b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ b^{1, 795}_0 ∧ -p_795) -> ( b^{1, 796}_2 ∧ b^{1, 796}_1 ∧ -b^{1, 796}_0) c in CNF: c -b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ p_795 ∨ b^{1, 796}_2 c -b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ p_795 ∨ b^{1, 796}_1 c -b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ p_795 ∨ -b^{1, 796}_0 c in DIMACS: -3545 3546 -3547 795 3548 0 -3545 3546 -3547 795 3549 0 -3545 3546 -3547 795 -3550 0 c -2-1 --> break c ( b^{1, 795}_2 ∧ b^{1, 795}_1 ∧ -b^{1, 795}_0 ∧ -p_795) -> break c in CNF: c -b^{1, 795}_2 ∨ -b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ p_795 ∨ break c in DIMACS: -3545 -3546 3547 795 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 795}_2 ∧ -b^{1, 795}_1 ∧ -b^{1, 795}_0 ∧ true) c in CNF: c -b^{1, 795}_2 ∨ b^{1, 795}_1 ∨ b^{1, 795}_0 ∨ false c in DIMACS: -3545 3546 3547 0 c 3 does not represent an automaton state. c -(-b^{1, 795}_2 ∧ b^{1, 795}_1 ∧ b^{1, 795}_0 ∧ true) c in CNF: c b^{1, 795}_2 ∨ -b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ false c in DIMACS: 3545 -3546 -3547 0 c -3 does not represent an automaton state. c -( b^{1, 795}_2 ∧ b^{1, 795}_1 ∧ b^{1, 795}_0 ∧ true) c in CNF: c -b^{1, 795}_2 ∨ -b^{1, 795}_1 ∨ -b^{1, 795}_0 ∨ false c in DIMACS: -3545 -3546 -3547 0 c i = 796 c -2+1 --> -1 c ( b^{1, 796}_2 ∧ b^{1, 796}_1 ∧ -b^{1, 796}_0 ∧ p_796) -> ( b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ b^{1, 797}_0) c in CNF: c -b^{1, 796}_2 ∨ -b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ -p_796 ∨ b^{1, 797}_2 c -b^{1, 796}_2 ∨ -b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ -p_796 ∨ -b^{1, 797}_1 c -b^{1, 796}_2 ∨ -b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ -p_796 ∨ b^{1, 797}_0 c in DIMACS: -3548 -3549 3550 -796 3551 0 -3548 -3549 3550 -796 -3552 0 -3548 -3549 3550 -796 3553 0 c -1+1 --> 0 c ( b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ b^{1, 796}_0 ∧ p_796) -> (-b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ -b^{1, 797}_0) c in CNF: c -b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ -p_796 ∨ -b^{1, 797}_2 c -b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ -p_796 ∨ -b^{1, 797}_1 c -b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ -p_796 ∨ -b^{1, 797}_0 c in DIMACS: -3548 3549 -3550 -796 -3551 0 -3548 3549 -3550 -796 -3552 0 -3548 3549 -3550 -796 -3553 0 c 0+1 --> 1 c (-b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ -b^{1, 796}_0 ∧ p_796) -> (-b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ b^{1, 797}_0) c in CNF: c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ -p_796 ∨ -b^{1, 797}_2 c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ -p_796 ∨ -b^{1, 797}_1 c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ -p_796 ∨ b^{1, 797}_0 c in DIMACS: 3548 3549 3550 -796 -3551 0 3548 3549 3550 -796 -3552 0 3548 3549 3550 -796 3553 0 c 1+1 --> 2 c (-b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ b^{1, 796}_0 ∧ p_796) -> (-b^{1, 797}_2 ∧ b^{1, 797}_1 ∧ -b^{1, 797}_0) c in CNF: c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ -p_796 ∨ -b^{1, 797}_2 c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ -p_796 ∨ b^{1, 797}_1 c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ -p_796 ∨ -b^{1, 797}_0 c in DIMACS: 3548 3549 -3550 -796 -3551 0 3548 3549 -3550 -796 3552 0 3548 3549 -3550 -796 -3553 0 c 2+1 --> break c (-b^{1, 796}_2 ∧ b^{1, 796}_1 ∧ -b^{1, 796}_0 ∧ p_796) -> break c in CNF: c b^{1, 796}_2 ∨ -b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ -p_796 ∨ break c in DIMACS: 3548 -3549 3550 -796 1162 0 c 2-1 --> 1 c (-b^{1, 796}_2 ∧ b^{1, 796}_1 ∧ -b^{1, 796}_0 ∧ -p_796) -> (-b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ b^{1, 797}_0) c in CNF: c b^{1, 796}_2 ∨ -b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ p_796 ∨ -b^{1, 797}_2 c b^{1, 796}_2 ∨ -b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ p_796 ∨ -b^{1, 797}_1 c b^{1, 796}_2 ∨ -b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ p_796 ∨ b^{1, 797}_0 c in DIMACS: 3548 -3549 3550 796 -3551 0 3548 -3549 3550 796 -3552 0 3548 -3549 3550 796 3553 0 c 1-1 --> 0 c (-b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ b^{1, 796}_0 ∧ -p_796) -> (-b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ -b^{1, 797}_0) c in CNF: c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ p_796 ∨ -b^{1, 797}_2 c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ p_796 ∨ -b^{1, 797}_1 c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ p_796 ∨ -b^{1, 797}_0 c in DIMACS: 3548 3549 -3550 796 -3551 0 3548 3549 -3550 796 -3552 0 3548 3549 -3550 796 -3553 0 c 0-1 --> -1 c (-b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ -b^{1, 796}_0 ∧ -p_796) -> ( b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ b^{1, 797}_0) c in CNF: c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ p_796 ∨ b^{1, 797}_2 c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ p_796 ∨ -b^{1, 797}_1 c b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ p_796 ∨ b^{1, 797}_0 c in DIMACS: 3548 3549 3550 796 3551 0 3548 3549 3550 796 -3552 0 3548 3549 3550 796 3553 0 c -1-1 --> -2 c ( b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ b^{1, 796}_0 ∧ -p_796) -> ( b^{1, 797}_2 ∧ b^{1, 797}_1 ∧ -b^{1, 797}_0) c in CNF: c -b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ p_796 ∨ b^{1, 797}_2 c -b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ p_796 ∨ b^{1, 797}_1 c -b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ p_796 ∨ -b^{1, 797}_0 c in DIMACS: -3548 3549 -3550 796 3551 0 -3548 3549 -3550 796 3552 0 -3548 3549 -3550 796 -3553 0 c -2-1 --> break c ( b^{1, 796}_2 ∧ b^{1, 796}_1 ∧ -b^{1, 796}_0 ∧ -p_796) -> break c in CNF: c -b^{1, 796}_2 ∨ -b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ p_796 ∨ break c in DIMACS: -3548 -3549 3550 796 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 796}_2 ∧ -b^{1, 796}_1 ∧ -b^{1, 796}_0 ∧ true) c in CNF: c -b^{1, 796}_2 ∨ b^{1, 796}_1 ∨ b^{1, 796}_0 ∨ false c in DIMACS: -3548 3549 3550 0 c 3 does not represent an automaton state. c -(-b^{1, 796}_2 ∧ b^{1, 796}_1 ∧ b^{1, 796}_0 ∧ true) c in CNF: c b^{1, 796}_2 ∨ -b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ false c in DIMACS: 3548 -3549 -3550 0 c -3 does not represent an automaton state. c -( b^{1, 796}_2 ∧ b^{1, 796}_1 ∧ b^{1, 796}_0 ∧ true) c in CNF: c -b^{1, 796}_2 ∨ -b^{1, 796}_1 ∨ -b^{1, 796}_0 ∨ false c in DIMACS: -3548 -3549 -3550 0 c i = 797 c -2+1 --> -1 c ( b^{1, 797}_2 ∧ b^{1, 797}_1 ∧ -b^{1, 797}_0 ∧ p_797) -> ( b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ b^{1, 798}_0) c in CNF: c -b^{1, 797}_2 ∨ -b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ -p_797 ∨ b^{1, 798}_2 c -b^{1, 797}_2 ∨ -b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ -p_797 ∨ -b^{1, 798}_1 c -b^{1, 797}_2 ∨ -b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ -p_797 ∨ b^{1, 798}_0 c in DIMACS: -3551 -3552 3553 -797 3554 0 -3551 -3552 3553 -797 -3555 0 -3551 -3552 3553 -797 3556 0 c -1+1 --> 0 c ( b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ b^{1, 797}_0 ∧ p_797) -> (-b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ -b^{1, 798}_0) c in CNF: c -b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ -p_797 ∨ -b^{1, 798}_2 c -b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ -p_797 ∨ -b^{1, 798}_1 c -b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ -p_797 ∨ -b^{1, 798}_0 c in DIMACS: -3551 3552 -3553 -797 -3554 0 -3551 3552 -3553 -797 -3555 0 -3551 3552 -3553 -797 -3556 0 c 0+1 --> 1 c (-b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ -b^{1, 797}_0 ∧ p_797) -> (-b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ b^{1, 798}_0) c in CNF: c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ -p_797 ∨ -b^{1, 798}_2 c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ -p_797 ∨ -b^{1, 798}_1 c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ -p_797 ∨ b^{1, 798}_0 c in DIMACS: 3551 3552 3553 -797 -3554 0 3551 3552 3553 -797 -3555 0 3551 3552 3553 -797 3556 0 c 1+1 --> 2 c (-b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ b^{1, 797}_0 ∧ p_797) -> (-b^{1, 798}_2 ∧ b^{1, 798}_1 ∧ -b^{1, 798}_0) c in CNF: c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ -p_797 ∨ -b^{1, 798}_2 c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ -p_797 ∨ b^{1, 798}_1 c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ -p_797 ∨ -b^{1, 798}_0 c in DIMACS: 3551 3552 -3553 -797 -3554 0 3551 3552 -3553 -797 3555 0 3551 3552 -3553 -797 -3556 0 c 2+1 --> break c (-b^{1, 797}_2 ∧ b^{1, 797}_1 ∧ -b^{1, 797}_0 ∧ p_797) -> break c in CNF: c b^{1, 797}_2 ∨ -b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ -p_797 ∨ break c in DIMACS: 3551 -3552 3553 -797 1162 0 c 2-1 --> 1 c (-b^{1, 797}_2 ∧ b^{1, 797}_1 ∧ -b^{1, 797}_0 ∧ -p_797) -> (-b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ b^{1, 798}_0) c in CNF: c b^{1, 797}_2 ∨ -b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ p_797 ∨ -b^{1, 798}_2 c b^{1, 797}_2 ∨ -b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ p_797 ∨ -b^{1, 798}_1 c b^{1, 797}_2 ∨ -b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ p_797 ∨ b^{1, 798}_0 c in DIMACS: 3551 -3552 3553 797 -3554 0 3551 -3552 3553 797 -3555 0 3551 -3552 3553 797 3556 0 c 1-1 --> 0 c (-b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ b^{1, 797}_0 ∧ -p_797) -> (-b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ -b^{1, 798}_0) c in CNF: c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ p_797 ∨ -b^{1, 798}_2 c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ p_797 ∨ -b^{1, 798}_1 c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ p_797 ∨ -b^{1, 798}_0 c in DIMACS: 3551 3552 -3553 797 -3554 0 3551 3552 -3553 797 -3555 0 3551 3552 -3553 797 -3556 0 c 0-1 --> -1 c (-b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ -b^{1, 797}_0 ∧ -p_797) -> ( b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ b^{1, 798}_0) c in CNF: c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ p_797 ∨ b^{1, 798}_2 c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ p_797 ∨ -b^{1, 798}_1 c b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ p_797 ∨ b^{1, 798}_0 c in DIMACS: 3551 3552 3553 797 3554 0 3551 3552 3553 797 -3555 0 3551 3552 3553 797 3556 0 c -1-1 --> -2 c ( b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ b^{1, 797}_0 ∧ -p_797) -> ( b^{1, 798}_2 ∧ b^{1, 798}_1 ∧ -b^{1, 798}_0) c in CNF: c -b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ p_797 ∨ b^{1, 798}_2 c -b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ p_797 ∨ b^{1, 798}_1 c -b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ p_797 ∨ -b^{1, 798}_0 c in DIMACS: -3551 3552 -3553 797 3554 0 -3551 3552 -3553 797 3555 0 -3551 3552 -3553 797 -3556 0 c -2-1 --> break c ( b^{1, 797}_2 ∧ b^{1, 797}_1 ∧ -b^{1, 797}_0 ∧ -p_797) -> break c in CNF: c -b^{1, 797}_2 ∨ -b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ p_797 ∨ break c in DIMACS: -3551 -3552 3553 797 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 797}_2 ∧ -b^{1, 797}_1 ∧ -b^{1, 797}_0 ∧ true) c in CNF: c -b^{1, 797}_2 ∨ b^{1, 797}_1 ∨ b^{1, 797}_0 ∨ false c in DIMACS: -3551 3552 3553 0 c 3 does not represent an automaton state. c -(-b^{1, 797}_2 ∧ b^{1, 797}_1 ∧ b^{1, 797}_0 ∧ true) c in CNF: c b^{1, 797}_2 ∨ -b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ false c in DIMACS: 3551 -3552 -3553 0 c -3 does not represent an automaton state. c -( b^{1, 797}_2 ∧ b^{1, 797}_1 ∧ b^{1, 797}_0 ∧ true) c in CNF: c -b^{1, 797}_2 ∨ -b^{1, 797}_1 ∨ -b^{1, 797}_0 ∨ false c in DIMACS: -3551 -3552 -3553 0 c i = 798 c -2+1 --> -1 c ( b^{1, 798}_2 ∧ b^{1, 798}_1 ∧ -b^{1, 798}_0 ∧ p_798) -> ( b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ b^{1, 799}_0) c in CNF: c -b^{1, 798}_2 ∨ -b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ -p_798 ∨ b^{1, 799}_2 c -b^{1, 798}_2 ∨ -b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ -p_798 ∨ -b^{1, 799}_1 c -b^{1, 798}_2 ∨ -b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ -p_798 ∨ b^{1, 799}_0 c in DIMACS: -3554 -3555 3556 -798 3557 0 -3554 -3555 3556 -798 -3558 0 -3554 -3555 3556 -798 3559 0 c -1+1 --> 0 c ( b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ b^{1, 798}_0 ∧ p_798) -> (-b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ -b^{1, 799}_0) c in CNF: c -b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ -p_798 ∨ -b^{1, 799}_2 c -b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ -p_798 ∨ -b^{1, 799}_1 c -b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ -p_798 ∨ -b^{1, 799}_0 c in DIMACS: -3554 3555 -3556 -798 -3557 0 -3554 3555 -3556 -798 -3558 0 -3554 3555 -3556 -798 -3559 0 c 0+1 --> 1 c (-b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ -b^{1, 798}_0 ∧ p_798) -> (-b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ b^{1, 799}_0) c in CNF: c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ -p_798 ∨ -b^{1, 799}_2 c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ -p_798 ∨ -b^{1, 799}_1 c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ -p_798 ∨ b^{1, 799}_0 c in DIMACS: 3554 3555 3556 -798 -3557 0 3554 3555 3556 -798 -3558 0 3554 3555 3556 -798 3559 0 c 1+1 --> 2 c (-b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ b^{1, 798}_0 ∧ p_798) -> (-b^{1, 799}_2 ∧ b^{1, 799}_1 ∧ -b^{1, 799}_0) c in CNF: c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ -p_798 ∨ -b^{1, 799}_2 c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ -p_798 ∨ b^{1, 799}_1 c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ -p_798 ∨ -b^{1, 799}_0 c in DIMACS: 3554 3555 -3556 -798 -3557 0 3554 3555 -3556 -798 3558 0 3554 3555 -3556 -798 -3559 0 c 2+1 --> break c (-b^{1, 798}_2 ∧ b^{1, 798}_1 ∧ -b^{1, 798}_0 ∧ p_798) -> break c in CNF: c b^{1, 798}_2 ∨ -b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ -p_798 ∨ break c in DIMACS: 3554 -3555 3556 -798 1162 0 c 2-1 --> 1 c (-b^{1, 798}_2 ∧ b^{1, 798}_1 ∧ -b^{1, 798}_0 ∧ -p_798) -> (-b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ b^{1, 799}_0) c in CNF: c b^{1, 798}_2 ∨ -b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ p_798 ∨ -b^{1, 799}_2 c b^{1, 798}_2 ∨ -b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ p_798 ∨ -b^{1, 799}_1 c b^{1, 798}_2 ∨ -b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ p_798 ∨ b^{1, 799}_0 c in DIMACS: 3554 -3555 3556 798 -3557 0 3554 -3555 3556 798 -3558 0 3554 -3555 3556 798 3559 0 c 1-1 --> 0 c (-b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ b^{1, 798}_0 ∧ -p_798) -> (-b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ -b^{1, 799}_0) c in CNF: c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ p_798 ∨ -b^{1, 799}_2 c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ p_798 ∨ -b^{1, 799}_1 c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ p_798 ∨ -b^{1, 799}_0 c in DIMACS: 3554 3555 -3556 798 -3557 0 3554 3555 -3556 798 -3558 0 3554 3555 -3556 798 -3559 0 c 0-1 --> -1 c (-b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ -b^{1, 798}_0 ∧ -p_798) -> ( b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ b^{1, 799}_0) c in CNF: c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ p_798 ∨ b^{1, 799}_2 c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ p_798 ∨ -b^{1, 799}_1 c b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ p_798 ∨ b^{1, 799}_0 c in DIMACS: 3554 3555 3556 798 3557 0 3554 3555 3556 798 -3558 0 3554 3555 3556 798 3559 0 c -1-1 --> -2 c ( b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ b^{1, 798}_0 ∧ -p_798) -> ( b^{1, 799}_2 ∧ b^{1, 799}_1 ∧ -b^{1, 799}_0) c in CNF: c -b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ p_798 ∨ b^{1, 799}_2 c -b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ p_798 ∨ b^{1, 799}_1 c -b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ p_798 ∨ -b^{1, 799}_0 c in DIMACS: -3554 3555 -3556 798 3557 0 -3554 3555 -3556 798 3558 0 -3554 3555 -3556 798 -3559 0 c -2-1 --> break c ( b^{1, 798}_2 ∧ b^{1, 798}_1 ∧ -b^{1, 798}_0 ∧ -p_798) -> break c in CNF: c -b^{1, 798}_2 ∨ -b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ p_798 ∨ break c in DIMACS: -3554 -3555 3556 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 798}_2 ∧ -b^{1, 798}_1 ∧ -b^{1, 798}_0 ∧ true) c in CNF: c -b^{1, 798}_2 ∨ b^{1, 798}_1 ∨ b^{1, 798}_0 ∨ false c in DIMACS: -3554 3555 3556 0 c 3 does not represent an automaton state. c -(-b^{1, 798}_2 ∧ b^{1, 798}_1 ∧ b^{1, 798}_0 ∧ true) c in CNF: c b^{1, 798}_2 ∨ -b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ false c in DIMACS: 3554 -3555 -3556 0 c -3 does not represent an automaton state. c -( b^{1, 798}_2 ∧ b^{1, 798}_1 ∧ b^{1, 798}_0 ∧ true) c in CNF: c -b^{1, 798}_2 ∨ -b^{1, 798}_1 ∨ -b^{1, 798}_0 ∨ false c in DIMACS: -3554 -3555 -3556 0 c i = 799 c -2+1 --> -1 c ( b^{1, 799}_2 ∧ b^{1, 799}_1 ∧ -b^{1, 799}_0 ∧ p_799) -> ( b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ b^{1, 800}_0) c in CNF: c -b^{1, 799}_2 ∨ -b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ -p_799 ∨ b^{1, 800}_2 c -b^{1, 799}_2 ∨ -b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ -p_799 ∨ -b^{1, 800}_1 c -b^{1, 799}_2 ∨ -b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ -p_799 ∨ b^{1, 800}_0 c in DIMACS: -3557 -3558 3559 -799 3560 0 -3557 -3558 3559 -799 -3561 0 -3557 -3558 3559 -799 3562 0 c -1+1 --> 0 c ( b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ b^{1, 799}_0 ∧ p_799) -> (-b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ -b^{1, 800}_0) c in CNF: c -b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ -p_799 ∨ -b^{1, 800}_2 c -b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ -p_799 ∨ -b^{1, 800}_1 c -b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ -p_799 ∨ -b^{1, 800}_0 c in DIMACS: -3557 3558 -3559 -799 -3560 0 -3557 3558 -3559 -799 -3561 0 -3557 3558 -3559 -799 -3562 0 c 0+1 --> 1 c (-b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ -b^{1, 799}_0 ∧ p_799) -> (-b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ b^{1, 800}_0) c in CNF: c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ -p_799 ∨ -b^{1, 800}_2 c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ -p_799 ∨ -b^{1, 800}_1 c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ -p_799 ∨ b^{1, 800}_0 c in DIMACS: 3557 3558 3559 -799 -3560 0 3557 3558 3559 -799 -3561 0 3557 3558 3559 -799 3562 0 c 1+1 --> 2 c (-b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ b^{1, 799}_0 ∧ p_799) -> (-b^{1, 800}_2 ∧ b^{1, 800}_1 ∧ -b^{1, 800}_0) c in CNF: c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ -p_799 ∨ -b^{1, 800}_2 c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ -p_799 ∨ b^{1, 800}_1 c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ -p_799 ∨ -b^{1, 800}_0 c in DIMACS: 3557 3558 -3559 -799 -3560 0 3557 3558 -3559 -799 3561 0 3557 3558 -3559 -799 -3562 0 c 2+1 --> break c (-b^{1, 799}_2 ∧ b^{1, 799}_1 ∧ -b^{1, 799}_0 ∧ p_799) -> break c in CNF: c b^{1, 799}_2 ∨ -b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ -p_799 ∨ break c in DIMACS: 3557 -3558 3559 -799 1162 0 c 2-1 --> 1 c (-b^{1, 799}_2 ∧ b^{1, 799}_1 ∧ -b^{1, 799}_0 ∧ -p_799) -> (-b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ b^{1, 800}_0) c in CNF: c b^{1, 799}_2 ∨ -b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ p_799 ∨ -b^{1, 800}_2 c b^{1, 799}_2 ∨ -b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ p_799 ∨ -b^{1, 800}_1 c b^{1, 799}_2 ∨ -b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ p_799 ∨ b^{1, 800}_0 c in DIMACS: 3557 -3558 3559 799 -3560 0 3557 -3558 3559 799 -3561 0 3557 -3558 3559 799 3562 0 c 1-1 --> 0 c (-b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ b^{1, 799}_0 ∧ -p_799) -> (-b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ -b^{1, 800}_0) c in CNF: c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ p_799 ∨ -b^{1, 800}_2 c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ p_799 ∨ -b^{1, 800}_1 c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ p_799 ∨ -b^{1, 800}_0 c in DIMACS: 3557 3558 -3559 799 -3560 0 3557 3558 -3559 799 -3561 0 3557 3558 -3559 799 -3562 0 c 0-1 --> -1 c (-b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ -b^{1, 799}_0 ∧ -p_799) -> ( b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ b^{1, 800}_0) c in CNF: c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ p_799 ∨ b^{1, 800}_2 c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ p_799 ∨ -b^{1, 800}_1 c b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ p_799 ∨ b^{1, 800}_0 c in DIMACS: 3557 3558 3559 799 3560 0 3557 3558 3559 799 -3561 0 3557 3558 3559 799 3562 0 c -1-1 --> -2 c ( b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ b^{1, 799}_0 ∧ -p_799) -> ( b^{1, 800}_2 ∧ b^{1, 800}_1 ∧ -b^{1, 800}_0) c in CNF: c -b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ p_799 ∨ b^{1, 800}_2 c -b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ p_799 ∨ b^{1, 800}_1 c -b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ p_799 ∨ -b^{1, 800}_0 c in DIMACS: -3557 3558 -3559 799 3560 0 -3557 3558 -3559 799 3561 0 -3557 3558 -3559 799 -3562 0 c -2-1 --> break c ( b^{1, 799}_2 ∧ b^{1, 799}_1 ∧ -b^{1, 799}_0 ∧ -p_799) -> break c in CNF: c -b^{1, 799}_2 ∨ -b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ p_799 ∨ break c in DIMACS: -3557 -3558 3559 799 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 799}_2 ∧ -b^{1, 799}_1 ∧ -b^{1, 799}_0 ∧ true) c in CNF: c -b^{1, 799}_2 ∨ b^{1, 799}_1 ∨ b^{1, 799}_0 ∨ false c in DIMACS: -3557 3558 3559 0 c 3 does not represent an automaton state. c -(-b^{1, 799}_2 ∧ b^{1, 799}_1 ∧ b^{1, 799}_0 ∧ true) c in CNF: c b^{1, 799}_2 ∨ -b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ false c in DIMACS: 3557 -3558 -3559 0 c -3 does not represent an automaton state. c -( b^{1, 799}_2 ∧ b^{1, 799}_1 ∧ b^{1, 799}_0 ∧ true) c in CNF: c -b^{1, 799}_2 ∨ -b^{1, 799}_1 ∨ -b^{1, 799}_0 ∨ false c in DIMACS: -3557 -3558 -3559 0 c i = 800 c -2+1 --> -1 c ( b^{1, 800}_2 ∧ b^{1, 800}_1 ∧ -b^{1, 800}_0 ∧ p_800) -> ( b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ b^{1, 801}_0) c in CNF: c -b^{1, 800}_2 ∨ -b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ -p_800 ∨ b^{1, 801}_2 c -b^{1, 800}_2 ∨ -b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ -p_800 ∨ -b^{1, 801}_1 c -b^{1, 800}_2 ∨ -b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ -p_800 ∨ b^{1, 801}_0 c in DIMACS: -3560 -3561 3562 -800 3563 0 -3560 -3561 3562 -800 -3564 0 -3560 -3561 3562 -800 3565 0 c -1+1 --> 0 c ( b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ b^{1, 800}_0 ∧ p_800) -> (-b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ -b^{1, 801}_0) c in CNF: c -b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ -p_800 ∨ -b^{1, 801}_2 c -b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ -p_800 ∨ -b^{1, 801}_1 c -b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ -p_800 ∨ -b^{1, 801}_0 c in DIMACS: -3560 3561 -3562 -800 -3563 0 -3560 3561 -3562 -800 -3564 0 -3560 3561 -3562 -800 -3565 0 c 0+1 --> 1 c (-b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ -b^{1, 800}_0 ∧ p_800) -> (-b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ b^{1, 801}_0) c in CNF: c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ -p_800 ∨ -b^{1, 801}_2 c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ -p_800 ∨ -b^{1, 801}_1 c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ -p_800 ∨ b^{1, 801}_0 c in DIMACS: 3560 3561 3562 -800 -3563 0 3560 3561 3562 -800 -3564 0 3560 3561 3562 -800 3565 0 c 1+1 --> 2 c (-b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ b^{1, 800}_0 ∧ p_800) -> (-b^{1, 801}_2 ∧ b^{1, 801}_1 ∧ -b^{1, 801}_0) c in CNF: c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ -p_800 ∨ -b^{1, 801}_2 c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ -p_800 ∨ b^{1, 801}_1 c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ -p_800 ∨ -b^{1, 801}_0 c in DIMACS: 3560 3561 -3562 -800 -3563 0 3560 3561 -3562 -800 3564 0 3560 3561 -3562 -800 -3565 0 c 2+1 --> break c (-b^{1, 800}_2 ∧ b^{1, 800}_1 ∧ -b^{1, 800}_0 ∧ p_800) -> break c in CNF: c b^{1, 800}_2 ∨ -b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ -p_800 ∨ break c in DIMACS: 3560 -3561 3562 -800 1162 0 c 2-1 --> 1 c (-b^{1, 800}_2 ∧ b^{1, 800}_1 ∧ -b^{1, 800}_0 ∧ -p_800) -> (-b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ b^{1, 801}_0) c in CNF: c b^{1, 800}_2 ∨ -b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ p_800 ∨ -b^{1, 801}_2 c b^{1, 800}_2 ∨ -b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ p_800 ∨ -b^{1, 801}_1 c b^{1, 800}_2 ∨ -b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ p_800 ∨ b^{1, 801}_0 c in DIMACS: 3560 -3561 3562 800 -3563 0 3560 -3561 3562 800 -3564 0 3560 -3561 3562 800 3565 0 c 1-1 --> 0 c (-b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ b^{1, 800}_0 ∧ -p_800) -> (-b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ -b^{1, 801}_0) c in CNF: c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ p_800 ∨ -b^{1, 801}_2 c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ p_800 ∨ -b^{1, 801}_1 c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ p_800 ∨ -b^{1, 801}_0 c in DIMACS: 3560 3561 -3562 800 -3563 0 3560 3561 -3562 800 -3564 0 3560 3561 -3562 800 -3565 0 c 0-1 --> -1 c (-b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ -b^{1, 800}_0 ∧ -p_800) -> ( b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ b^{1, 801}_0) c in CNF: c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ p_800 ∨ b^{1, 801}_2 c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ p_800 ∨ -b^{1, 801}_1 c b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ p_800 ∨ b^{1, 801}_0 c in DIMACS: 3560 3561 3562 800 3563 0 3560 3561 3562 800 -3564 0 3560 3561 3562 800 3565 0 c -1-1 --> -2 c ( b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ b^{1, 800}_0 ∧ -p_800) -> ( b^{1, 801}_2 ∧ b^{1, 801}_1 ∧ -b^{1, 801}_0) c in CNF: c -b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ p_800 ∨ b^{1, 801}_2 c -b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ p_800 ∨ b^{1, 801}_1 c -b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ p_800 ∨ -b^{1, 801}_0 c in DIMACS: -3560 3561 -3562 800 3563 0 -3560 3561 -3562 800 3564 0 -3560 3561 -3562 800 -3565 0 c -2-1 --> break c ( b^{1, 800}_2 ∧ b^{1, 800}_1 ∧ -b^{1, 800}_0 ∧ -p_800) -> break c in CNF: c -b^{1, 800}_2 ∨ -b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ p_800 ∨ break c in DIMACS: -3560 -3561 3562 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 800}_2 ∧ -b^{1, 800}_1 ∧ -b^{1, 800}_0 ∧ true) c in CNF: c -b^{1, 800}_2 ∨ b^{1, 800}_1 ∨ b^{1, 800}_0 ∨ false c in DIMACS: -3560 3561 3562 0 c 3 does not represent an automaton state. c -(-b^{1, 800}_2 ∧ b^{1, 800}_1 ∧ b^{1, 800}_0 ∧ true) c in CNF: c b^{1, 800}_2 ∨ -b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ false c in DIMACS: 3560 -3561 -3562 0 c -3 does not represent an automaton state. c -( b^{1, 800}_2 ∧ b^{1, 800}_1 ∧ b^{1, 800}_0 ∧ true) c in CNF: c -b^{1, 800}_2 ∨ -b^{1, 800}_1 ∨ -b^{1, 800}_0 ∨ false c in DIMACS: -3560 -3561 -3562 0 c i = 801 c -2+1 --> -1 c ( b^{1, 801}_2 ∧ b^{1, 801}_1 ∧ -b^{1, 801}_0 ∧ p_801) -> ( b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ b^{1, 802}_0) c in CNF: c -b^{1, 801}_2 ∨ -b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ -p_801 ∨ b^{1, 802}_2 c -b^{1, 801}_2 ∨ -b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ -p_801 ∨ -b^{1, 802}_1 c -b^{1, 801}_2 ∨ -b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ -p_801 ∨ b^{1, 802}_0 c in DIMACS: -3563 -3564 3565 -801 3566 0 -3563 -3564 3565 -801 -3567 0 -3563 -3564 3565 -801 3568 0 c -1+1 --> 0 c ( b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ b^{1, 801}_0 ∧ p_801) -> (-b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ -b^{1, 802}_0) c in CNF: c -b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ -p_801 ∨ -b^{1, 802}_2 c -b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ -p_801 ∨ -b^{1, 802}_1 c -b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ -p_801 ∨ -b^{1, 802}_0 c in DIMACS: -3563 3564 -3565 -801 -3566 0 -3563 3564 -3565 -801 -3567 0 -3563 3564 -3565 -801 -3568 0 c 0+1 --> 1 c (-b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ -b^{1, 801}_0 ∧ p_801) -> (-b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ b^{1, 802}_0) c in CNF: c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ -p_801 ∨ -b^{1, 802}_2 c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ -p_801 ∨ -b^{1, 802}_1 c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ -p_801 ∨ b^{1, 802}_0 c in DIMACS: 3563 3564 3565 -801 -3566 0 3563 3564 3565 -801 -3567 0 3563 3564 3565 -801 3568 0 c 1+1 --> 2 c (-b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ b^{1, 801}_0 ∧ p_801) -> (-b^{1, 802}_2 ∧ b^{1, 802}_1 ∧ -b^{1, 802}_0) c in CNF: c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ -p_801 ∨ -b^{1, 802}_2 c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ -p_801 ∨ b^{1, 802}_1 c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ -p_801 ∨ -b^{1, 802}_0 c in DIMACS: 3563 3564 -3565 -801 -3566 0 3563 3564 -3565 -801 3567 0 3563 3564 -3565 -801 -3568 0 c 2+1 --> break c (-b^{1, 801}_2 ∧ b^{1, 801}_1 ∧ -b^{1, 801}_0 ∧ p_801) -> break c in CNF: c b^{1, 801}_2 ∨ -b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ -p_801 ∨ break c in DIMACS: 3563 -3564 3565 -801 1162 0 c 2-1 --> 1 c (-b^{1, 801}_2 ∧ b^{1, 801}_1 ∧ -b^{1, 801}_0 ∧ -p_801) -> (-b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ b^{1, 802}_0) c in CNF: c b^{1, 801}_2 ∨ -b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ p_801 ∨ -b^{1, 802}_2 c b^{1, 801}_2 ∨ -b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ p_801 ∨ -b^{1, 802}_1 c b^{1, 801}_2 ∨ -b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ p_801 ∨ b^{1, 802}_0 c in DIMACS: 3563 -3564 3565 801 -3566 0 3563 -3564 3565 801 -3567 0 3563 -3564 3565 801 3568 0 c 1-1 --> 0 c (-b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ b^{1, 801}_0 ∧ -p_801) -> (-b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ -b^{1, 802}_0) c in CNF: c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ p_801 ∨ -b^{1, 802}_2 c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ p_801 ∨ -b^{1, 802}_1 c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ p_801 ∨ -b^{1, 802}_0 c in DIMACS: 3563 3564 -3565 801 -3566 0 3563 3564 -3565 801 -3567 0 3563 3564 -3565 801 -3568 0 c 0-1 --> -1 c (-b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ -b^{1, 801}_0 ∧ -p_801) -> ( b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ b^{1, 802}_0) c in CNF: c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ p_801 ∨ b^{1, 802}_2 c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ p_801 ∨ -b^{1, 802}_1 c b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ p_801 ∨ b^{1, 802}_0 c in DIMACS: 3563 3564 3565 801 3566 0 3563 3564 3565 801 -3567 0 3563 3564 3565 801 3568 0 c -1-1 --> -2 c ( b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ b^{1, 801}_0 ∧ -p_801) -> ( b^{1, 802}_2 ∧ b^{1, 802}_1 ∧ -b^{1, 802}_0) c in CNF: c -b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ p_801 ∨ b^{1, 802}_2 c -b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ p_801 ∨ b^{1, 802}_1 c -b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ p_801 ∨ -b^{1, 802}_0 c in DIMACS: -3563 3564 -3565 801 3566 0 -3563 3564 -3565 801 3567 0 -3563 3564 -3565 801 -3568 0 c -2-1 --> break c ( b^{1, 801}_2 ∧ b^{1, 801}_1 ∧ -b^{1, 801}_0 ∧ -p_801) -> break c in CNF: c -b^{1, 801}_2 ∨ -b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ p_801 ∨ break c in DIMACS: -3563 -3564 3565 801 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 801}_2 ∧ -b^{1, 801}_1 ∧ -b^{1, 801}_0 ∧ true) c in CNF: c -b^{1, 801}_2 ∨ b^{1, 801}_1 ∨ b^{1, 801}_0 ∨ false c in DIMACS: -3563 3564 3565 0 c 3 does not represent an automaton state. c -(-b^{1, 801}_2 ∧ b^{1, 801}_1 ∧ b^{1, 801}_0 ∧ true) c in CNF: c b^{1, 801}_2 ∨ -b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ false c in DIMACS: 3563 -3564 -3565 0 c -3 does not represent an automaton state. c -( b^{1, 801}_2 ∧ b^{1, 801}_1 ∧ b^{1, 801}_0 ∧ true) c in CNF: c -b^{1, 801}_2 ∨ -b^{1, 801}_1 ∨ -b^{1, 801}_0 ∨ false c in DIMACS: -3563 -3564 -3565 0 c i = 802 c -2+1 --> -1 c ( b^{1, 802}_2 ∧ b^{1, 802}_1 ∧ -b^{1, 802}_0 ∧ p_802) -> ( b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ b^{1, 803}_0) c in CNF: c -b^{1, 802}_2 ∨ -b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ -p_802 ∨ b^{1, 803}_2 c -b^{1, 802}_2 ∨ -b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ -p_802 ∨ -b^{1, 803}_1 c -b^{1, 802}_2 ∨ -b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ -p_802 ∨ b^{1, 803}_0 c in DIMACS: -3566 -3567 3568 -802 3569 0 -3566 -3567 3568 -802 -3570 0 -3566 -3567 3568 -802 3571 0 c -1+1 --> 0 c ( b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ b^{1, 802}_0 ∧ p_802) -> (-b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ -b^{1, 803}_0) c in CNF: c -b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ -p_802 ∨ -b^{1, 803}_2 c -b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ -p_802 ∨ -b^{1, 803}_1 c -b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ -p_802 ∨ -b^{1, 803}_0 c in DIMACS: -3566 3567 -3568 -802 -3569 0 -3566 3567 -3568 -802 -3570 0 -3566 3567 -3568 -802 -3571 0 c 0+1 --> 1 c (-b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ -b^{1, 802}_0 ∧ p_802) -> (-b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ b^{1, 803}_0) c in CNF: c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ -p_802 ∨ -b^{1, 803}_2 c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ -p_802 ∨ -b^{1, 803}_1 c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ -p_802 ∨ b^{1, 803}_0 c in DIMACS: 3566 3567 3568 -802 -3569 0 3566 3567 3568 -802 -3570 0 3566 3567 3568 -802 3571 0 c 1+1 --> 2 c (-b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ b^{1, 802}_0 ∧ p_802) -> (-b^{1, 803}_2 ∧ b^{1, 803}_1 ∧ -b^{1, 803}_0) c in CNF: c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ -p_802 ∨ -b^{1, 803}_2 c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ -p_802 ∨ b^{1, 803}_1 c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ -p_802 ∨ -b^{1, 803}_0 c in DIMACS: 3566 3567 -3568 -802 -3569 0 3566 3567 -3568 -802 3570 0 3566 3567 -3568 -802 -3571 0 c 2+1 --> break c (-b^{1, 802}_2 ∧ b^{1, 802}_1 ∧ -b^{1, 802}_0 ∧ p_802) -> break c in CNF: c b^{1, 802}_2 ∨ -b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ -p_802 ∨ break c in DIMACS: 3566 -3567 3568 -802 1162 0 c 2-1 --> 1 c (-b^{1, 802}_2 ∧ b^{1, 802}_1 ∧ -b^{1, 802}_0 ∧ -p_802) -> (-b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ b^{1, 803}_0) c in CNF: c b^{1, 802}_2 ∨ -b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ p_802 ∨ -b^{1, 803}_2 c b^{1, 802}_2 ∨ -b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ p_802 ∨ -b^{1, 803}_1 c b^{1, 802}_2 ∨ -b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ p_802 ∨ b^{1, 803}_0 c in DIMACS: 3566 -3567 3568 802 -3569 0 3566 -3567 3568 802 -3570 0 3566 -3567 3568 802 3571 0 c 1-1 --> 0 c (-b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ b^{1, 802}_0 ∧ -p_802) -> (-b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ -b^{1, 803}_0) c in CNF: c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ p_802 ∨ -b^{1, 803}_2 c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ p_802 ∨ -b^{1, 803}_1 c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ p_802 ∨ -b^{1, 803}_0 c in DIMACS: 3566 3567 -3568 802 -3569 0 3566 3567 -3568 802 -3570 0 3566 3567 -3568 802 -3571 0 c 0-1 --> -1 c (-b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ -b^{1, 802}_0 ∧ -p_802) -> ( b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ b^{1, 803}_0) c in CNF: c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ p_802 ∨ b^{1, 803}_2 c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ p_802 ∨ -b^{1, 803}_1 c b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ p_802 ∨ b^{1, 803}_0 c in DIMACS: 3566 3567 3568 802 3569 0 3566 3567 3568 802 -3570 0 3566 3567 3568 802 3571 0 c -1-1 --> -2 c ( b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ b^{1, 802}_0 ∧ -p_802) -> ( b^{1, 803}_2 ∧ b^{1, 803}_1 ∧ -b^{1, 803}_0) c in CNF: c -b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ p_802 ∨ b^{1, 803}_2 c -b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ p_802 ∨ b^{1, 803}_1 c -b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ p_802 ∨ -b^{1, 803}_0 c in DIMACS: -3566 3567 -3568 802 3569 0 -3566 3567 -3568 802 3570 0 -3566 3567 -3568 802 -3571 0 c -2-1 --> break c ( b^{1, 802}_2 ∧ b^{1, 802}_1 ∧ -b^{1, 802}_0 ∧ -p_802) -> break c in CNF: c -b^{1, 802}_2 ∨ -b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ p_802 ∨ break c in DIMACS: -3566 -3567 3568 802 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 802}_2 ∧ -b^{1, 802}_1 ∧ -b^{1, 802}_0 ∧ true) c in CNF: c -b^{1, 802}_2 ∨ b^{1, 802}_1 ∨ b^{1, 802}_0 ∨ false c in DIMACS: -3566 3567 3568 0 c 3 does not represent an automaton state. c -(-b^{1, 802}_2 ∧ b^{1, 802}_1 ∧ b^{1, 802}_0 ∧ true) c in CNF: c b^{1, 802}_2 ∨ -b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ false c in DIMACS: 3566 -3567 -3568 0 c -3 does not represent an automaton state. c -( b^{1, 802}_2 ∧ b^{1, 802}_1 ∧ b^{1, 802}_0 ∧ true) c in CNF: c -b^{1, 802}_2 ∨ -b^{1, 802}_1 ∨ -b^{1, 802}_0 ∨ false c in DIMACS: -3566 -3567 -3568 0 c i = 803 c -2+1 --> -1 c ( b^{1, 803}_2 ∧ b^{1, 803}_1 ∧ -b^{1, 803}_0 ∧ p_803) -> ( b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ b^{1, 804}_0) c in CNF: c -b^{1, 803}_2 ∨ -b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ -p_803 ∨ b^{1, 804}_2 c -b^{1, 803}_2 ∨ -b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ -p_803 ∨ -b^{1, 804}_1 c -b^{1, 803}_2 ∨ -b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ -p_803 ∨ b^{1, 804}_0 c in DIMACS: -3569 -3570 3571 -803 3572 0 -3569 -3570 3571 -803 -3573 0 -3569 -3570 3571 -803 3574 0 c -1+1 --> 0 c ( b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ b^{1, 803}_0 ∧ p_803) -> (-b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ -b^{1, 804}_0) c in CNF: c -b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ -p_803 ∨ -b^{1, 804}_2 c -b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ -p_803 ∨ -b^{1, 804}_1 c -b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ -p_803 ∨ -b^{1, 804}_0 c in DIMACS: -3569 3570 -3571 -803 -3572 0 -3569 3570 -3571 -803 -3573 0 -3569 3570 -3571 -803 -3574 0 c 0+1 --> 1 c (-b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ -b^{1, 803}_0 ∧ p_803) -> (-b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ b^{1, 804}_0) c in CNF: c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ -p_803 ∨ -b^{1, 804}_2 c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ -p_803 ∨ -b^{1, 804}_1 c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ -p_803 ∨ b^{1, 804}_0 c in DIMACS: 3569 3570 3571 -803 -3572 0 3569 3570 3571 -803 -3573 0 3569 3570 3571 -803 3574 0 c 1+1 --> 2 c (-b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ b^{1, 803}_0 ∧ p_803) -> (-b^{1, 804}_2 ∧ b^{1, 804}_1 ∧ -b^{1, 804}_0) c in CNF: c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ -p_803 ∨ -b^{1, 804}_2 c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ -p_803 ∨ b^{1, 804}_1 c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ -p_803 ∨ -b^{1, 804}_0 c in DIMACS: 3569 3570 -3571 -803 -3572 0 3569 3570 -3571 -803 3573 0 3569 3570 -3571 -803 -3574 0 c 2+1 --> break c (-b^{1, 803}_2 ∧ b^{1, 803}_1 ∧ -b^{1, 803}_0 ∧ p_803) -> break c in CNF: c b^{1, 803}_2 ∨ -b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ -p_803 ∨ break c in DIMACS: 3569 -3570 3571 -803 1162 0 c 2-1 --> 1 c (-b^{1, 803}_2 ∧ b^{1, 803}_1 ∧ -b^{1, 803}_0 ∧ -p_803) -> (-b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ b^{1, 804}_0) c in CNF: c b^{1, 803}_2 ∨ -b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ p_803 ∨ -b^{1, 804}_2 c b^{1, 803}_2 ∨ -b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ p_803 ∨ -b^{1, 804}_1 c b^{1, 803}_2 ∨ -b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ p_803 ∨ b^{1, 804}_0 c in DIMACS: 3569 -3570 3571 803 -3572 0 3569 -3570 3571 803 -3573 0 3569 -3570 3571 803 3574 0 c 1-1 --> 0 c (-b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ b^{1, 803}_0 ∧ -p_803) -> (-b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ -b^{1, 804}_0) c in CNF: c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ p_803 ∨ -b^{1, 804}_2 c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ p_803 ∨ -b^{1, 804}_1 c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ p_803 ∨ -b^{1, 804}_0 c in DIMACS: 3569 3570 -3571 803 -3572 0 3569 3570 -3571 803 -3573 0 3569 3570 -3571 803 -3574 0 c 0-1 --> -1 c (-b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ -b^{1, 803}_0 ∧ -p_803) -> ( b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ b^{1, 804}_0) c in CNF: c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ p_803 ∨ b^{1, 804}_2 c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ p_803 ∨ -b^{1, 804}_1 c b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ p_803 ∨ b^{1, 804}_0 c in DIMACS: 3569 3570 3571 803 3572 0 3569 3570 3571 803 -3573 0 3569 3570 3571 803 3574 0 c -1-1 --> -2 c ( b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ b^{1, 803}_0 ∧ -p_803) -> ( b^{1, 804}_2 ∧ b^{1, 804}_1 ∧ -b^{1, 804}_0) c in CNF: c -b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ p_803 ∨ b^{1, 804}_2 c -b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ p_803 ∨ b^{1, 804}_1 c -b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ p_803 ∨ -b^{1, 804}_0 c in DIMACS: -3569 3570 -3571 803 3572 0 -3569 3570 -3571 803 3573 0 -3569 3570 -3571 803 -3574 0 c -2-1 --> break c ( b^{1, 803}_2 ∧ b^{1, 803}_1 ∧ -b^{1, 803}_0 ∧ -p_803) -> break c in CNF: c -b^{1, 803}_2 ∨ -b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ p_803 ∨ break c in DIMACS: -3569 -3570 3571 803 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 803}_2 ∧ -b^{1, 803}_1 ∧ -b^{1, 803}_0 ∧ true) c in CNF: c -b^{1, 803}_2 ∨ b^{1, 803}_1 ∨ b^{1, 803}_0 ∨ false c in DIMACS: -3569 3570 3571 0 c 3 does not represent an automaton state. c -(-b^{1, 803}_2 ∧ b^{1, 803}_1 ∧ b^{1, 803}_0 ∧ true) c in CNF: c b^{1, 803}_2 ∨ -b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ false c in DIMACS: 3569 -3570 -3571 0 c -3 does not represent an automaton state. c -( b^{1, 803}_2 ∧ b^{1, 803}_1 ∧ b^{1, 803}_0 ∧ true) c in CNF: c -b^{1, 803}_2 ∨ -b^{1, 803}_1 ∨ -b^{1, 803}_0 ∨ false c in DIMACS: -3569 -3570 -3571 0 c i = 804 c -2+1 --> -1 c ( b^{1, 804}_2 ∧ b^{1, 804}_1 ∧ -b^{1, 804}_0 ∧ p_804) -> ( b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ b^{1, 805}_0) c in CNF: c -b^{1, 804}_2 ∨ -b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ -p_804 ∨ b^{1, 805}_2 c -b^{1, 804}_2 ∨ -b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ -p_804 ∨ -b^{1, 805}_1 c -b^{1, 804}_2 ∨ -b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ -p_804 ∨ b^{1, 805}_0 c in DIMACS: -3572 -3573 3574 -804 3575 0 -3572 -3573 3574 -804 -3576 0 -3572 -3573 3574 -804 3577 0 c -1+1 --> 0 c ( b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ b^{1, 804}_0 ∧ p_804) -> (-b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ -b^{1, 805}_0) c in CNF: c -b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ -p_804 ∨ -b^{1, 805}_2 c -b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ -p_804 ∨ -b^{1, 805}_1 c -b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ -p_804 ∨ -b^{1, 805}_0 c in DIMACS: -3572 3573 -3574 -804 -3575 0 -3572 3573 -3574 -804 -3576 0 -3572 3573 -3574 -804 -3577 0 c 0+1 --> 1 c (-b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ -b^{1, 804}_0 ∧ p_804) -> (-b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ b^{1, 805}_0) c in CNF: c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ -p_804 ∨ -b^{1, 805}_2 c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ -p_804 ∨ -b^{1, 805}_1 c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ -p_804 ∨ b^{1, 805}_0 c in DIMACS: 3572 3573 3574 -804 -3575 0 3572 3573 3574 -804 -3576 0 3572 3573 3574 -804 3577 0 c 1+1 --> 2 c (-b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ b^{1, 804}_0 ∧ p_804) -> (-b^{1, 805}_2 ∧ b^{1, 805}_1 ∧ -b^{1, 805}_0) c in CNF: c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ -p_804 ∨ -b^{1, 805}_2 c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ -p_804 ∨ b^{1, 805}_1 c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ -p_804 ∨ -b^{1, 805}_0 c in DIMACS: 3572 3573 -3574 -804 -3575 0 3572 3573 -3574 -804 3576 0 3572 3573 -3574 -804 -3577 0 c 2+1 --> break c (-b^{1, 804}_2 ∧ b^{1, 804}_1 ∧ -b^{1, 804}_0 ∧ p_804) -> break c in CNF: c b^{1, 804}_2 ∨ -b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ -p_804 ∨ break c in DIMACS: 3572 -3573 3574 -804 1162 0 c 2-1 --> 1 c (-b^{1, 804}_2 ∧ b^{1, 804}_1 ∧ -b^{1, 804}_0 ∧ -p_804) -> (-b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ b^{1, 805}_0) c in CNF: c b^{1, 804}_2 ∨ -b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ p_804 ∨ -b^{1, 805}_2 c b^{1, 804}_2 ∨ -b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ p_804 ∨ -b^{1, 805}_1 c b^{1, 804}_2 ∨ -b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ p_804 ∨ b^{1, 805}_0 c in DIMACS: 3572 -3573 3574 804 -3575 0 3572 -3573 3574 804 -3576 0 3572 -3573 3574 804 3577 0 c 1-1 --> 0 c (-b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ b^{1, 804}_0 ∧ -p_804) -> (-b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ -b^{1, 805}_0) c in CNF: c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ p_804 ∨ -b^{1, 805}_2 c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ p_804 ∨ -b^{1, 805}_1 c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ p_804 ∨ -b^{1, 805}_0 c in DIMACS: 3572 3573 -3574 804 -3575 0 3572 3573 -3574 804 -3576 0 3572 3573 -3574 804 -3577 0 c 0-1 --> -1 c (-b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ -b^{1, 804}_0 ∧ -p_804) -> ( b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ b^{1, 805}_0) c in CNF: c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ p_804 ∨ b^{1, 805}_2 c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ p_804 ∨ -b^{1, 805}_1 c b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ p_804 ∨ b^{1, 805}_0 c in DIMACS: 3572 3573 3574 804 3575 0 3572 3573 3574 804 -3576 0 3572 3573 3574 804 3577 0 c -1-1 --> -2 c ( b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ b^{1, 804}_0 ∧ -p_804) -> ( b^{1, 805}_2 ∧ b^{1, 805}_1 ∧ -b^{1, 805}_0) c in CNF: c -b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ p_804 ∨ b^{1, 805}_2 c -b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ p_804 ∨ b^{1, 805}_1 c -b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ p_804 ∨ -b^{1, 805}_0 c in DIMACS: -3572 3573 -3574 804 3575 0 -3572 3573 -3574 804 3576 0 -3572 3573 -3574 804 -3577 0 c -2-1 --> break c ( b^{1, 804}_2 ∧ b^{1, 804}_1 ∧ -b^{1, 804}_0 ∧ -p_804) -> break c in CNF: c -b^{1, 804}_2 ∨ -b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ p_804 ∨ break c in DIMACS: -3572 -3573 3574 804 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 804}_2 ∧ -b^{1, 804}_1 ∧ -b^{1, 804}_0 ∧ true) c in CNF: c -b^{1, 804}_2 ∨ b^{1, 804}_1 ∨ b^{1, 804}_0 ∨ false c in DIMACS: -3572 3573 3574 0 c 3 does not represent an automaton state. c -(-b^{1, 804}_2 ∧ b^{1, 804}_1 ∧ b^{1, 804}_0 ∧ true) c in CNF: c b^{1, 804}_2 ∨ -b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ false c in DIMACS: 3572 -3573 -3574 0 c -3 does not represent an automaton state. c -( b^{1, 804}_2 ∧ b^{1, 804}_1 ∧ b^{1, 804}_0 ∧ true) c in CNF: c -b^{1, 804}_2 ∨ -b^{1, 804}_1 ∨ -b^{1, 804}_0 ∨ false c in DIMACS: -3572 -3573 -3574 0 c i = 805 c -2+1 --> -1 c ( b^{1, 805}_2 ∧ b^{1, 805}_1 ∧ -b^{1, 805}_0 ∧ p_805) -> ( b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ b^{1, 806}_0) c in CNF: c -b^{1, 805}_2 ∨ -b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ -p_805 ∨ b^{1, 806}_2 c -b^{1, 805}_2 ∨ -b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ -p_805 ∨ -b^{1, 806}_1 c -b^{1, 805}_2 ∨ -b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ -p_805 ∨ b^{1, 806}_0 c in DIMACS: -3575 -3576 3577 -805 3578 0 -3575 -3576 3577 -805 -3579 0 -3575 -3576 3577 -805 3580 0 c -1+1 --> 0 c ( b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ b^{1, 805}_0 ∧ p_805) -> (-b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ -b^{1, 806}_0) c in CNF: c -b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ -p_805 ∨ -b^{1, 806}_2 c -b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ -p_805 ∨ -b^{1, 806}_1 c -b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ -p_805 ∨ -b^{1, 806}_0 c in DIMACS: -3575 3576 -3577 -805 -3578 0 -3575 3576 -3577 -805 -3579 0 -3575 3576 -3577 -805 -3580 0 c 0+1 --> 1 c (-b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ -b^{1, 805}_0 ∧ p_805) -> (-b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ b^{1, 806}_0) c in CNF: c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ -p_805 ∨ -b^{1, 806}_2 c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ -p_805 ∨ -b^{1, 806}_1 c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ -p_805 ∨ b^{1, 806}_0 c in DIMACS: 3575 3576 3577 -805 -3578 0 3575 3576 3577 -805 -3579 0 3575 3576 3577 -805 3580 0 c 1+1 --> 2 c (-b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ b^{1, 805}_0 ∧ p_805) -> (-b^{1, 806}_2 ∧ b^{1, 806}_1 ∧ -b^{1, 806}_0) c in CNF: c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ -p_805 ∨ -b^{1, 806}_2 c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ -p_805 ∨ b^{1, 806}_1 c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ -p_805 ∨ -b^{1, 806}_0 c in DIMACS: 3575 3576 -3577 -805 -3578 0 3575 3576 -3577 -805 3579 0 3575 3576 -3577 -805 -3580 0 c 2+1 --> break c (-b^{1, 805}_2 ∧ b^{1, 805}_1 ∧ -b^{1, 805}_0 ∧ p_805) -> break c in CNF: c b^{1, 805}_2 ∨ -b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ -p_805 ∨ break c in DIMACS: 3575 -3576 3577 -805 1162 0 c 2-1 --> 1 c (-b^{1, 805}_2 ∧ b^{1, 805}_1 ∧ -b^{1, 805}_0 ∧ -p_805) -> (-b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ b^{1, 806}_0) c in CNF: c b^{1, 805}_2 ∨ -b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ p_805 ∨ -b^{1, 806}_2 c b^{1, 805}_2 ∨ -b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ p_805 ∨ -b^{1, 806}_1 c b^{1, 805}_2 ∨ -b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ p_805 ∨ b^{1, 806}_0 c in DIMACS: 3575 -3576 3577 805 -3578 0 3575 -3576 3577 805 -3579 0 3575 -3576 3577 805 3580 0 c 1-1 --> 0 c (-b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ b^{1, 805}_0 ∧ -p_805) -> (-b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ -b^{1, 806}_0) c in CNF: c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ p_805 ∨ -b^{1, 806}_2 c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ p_805 ∨ -b^{1, 806}_1 c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ p_805 ∨ -b^{1, 806}_0 c in DIMACS: 3575 3576 -3577 805 -3578 0 3575 3576 -3577 805 -3579 0 3575 3576 -3577 805 -3580 0 c 0-1 --> -1 c (-b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ -b^{1, 805}_0 ∧ -p_805) -> ( b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ b^{1, 806}_0) c in CNF: c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ p_805 ∨ b^{1, 806}_2 c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ p_805 ∨ -b^{1, 806}_1 c b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ p_805 ∨ b^{1, 806}_0 c in DIMACS: 3575 3576 3577 805 3578 0 3575 3576 3577 805 -3579 0 3575 3576 3577 805 3580 0 c -1-1 --> -2 c ( b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ b^{1, 805}_0 ∧ -p_805) -> ( b^{1, 806}_2 ∧ b^{1, 806}_1 ∧ -b^{1, 806}_0) c in CNF: c -b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ p_805 ∨ b^{1, 806}_2 c -b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ p_805 ∨ b^{1, 806}_1 c -b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ p_805 ∨ -b^{1, 806}_0 c in DIMACS: -3575 3576 -3577 805 3578 0 -3575 3576 -3577 805 3579 0 -3575 3576 -3577 805 -3580 0 c -2-1 --> break c ( b^{1, 805}_2 ∧ b^{1, 805}_1 ∧ -b^{1, 805}_0 ∧ -p_805) -> break c in CNF: c -b^{1, 805}_2 ∨ -b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ p_805 ∨ break c in DIMACS: -3575 -3576 3577 805 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 805}_2 ∧ -b^{1, 805}_1 ∧ -b^{1, 805}_0 ∧ true) c in CNF: c -b^{1, 805}_2 ∨ b^{1, 805}_1 ∨ b^{1, 805}_0 ∨ false c in DIMACS: -3575 3576 3577 0 c 3 does not represent an automaton state. c -(-b^{1, 805}_2 ∧ b^{1, 805}_1 ∧ b^{1, 805}_0 ∧ true) c in CNF: c b^{1, 805}_2 ∨ -b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ false c in DIMACS: 3575 -3576 -3577 0 c -3 does not represent an automaton state. c -( b^{1, 805}_2 ∧ b^{1, 805}_1 ∧ b^{1, 805}_0 ∧ true) c in CNF: c -b^{1, 805}_2 ∨ -b^{1, 805}_1 ∨ -b^{1, 805}_0 ∨ false c in DIMACS: -3575 -3576 -3577 0 c i = 806 c -2+1 --> -1 c ( b^{1, 806}_2 ∧ b^{1, 806}_1 ∧ -b^{1, 806}_0 ∧ p_806) -> ( b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ b^{1, 807}_0) c in CNF: c -b^{1, 806}_2 ∨ -b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ -p_806 ∨ b^{1, 807}_2 c -b^{1, 806}_2 ∨ -b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ -p_806 ∨ -b^{1, 807}_1 c -b^{1, 806}_2 ∨ -b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ -p_806 ∨ b^{1, 807}_0 c in DIMACS: -3578 -3579 3580 -806 3581 0 -3578 -3579 3580 -806 -3582 0 -3578 -3579 3580 -806 3583 0 c -1+1 --> 0 c ( b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ b^{1, 806}_0 ∧ p_806) -> (-b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ -b^{1, 807}_0) c in CNF: c -b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ -p_806 ∨ -b^{1, 807}_2 c -b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ -p_806 ∨ -b^{1, 807}_1 c -b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ -p_806 ∨ -b^{1, 807}_0 c in DIMACS: -3578 3579 -3580 -806 -3581 0 -3578 3579 -3580 -806 -3582 0 -3578 3579 -3580 -806 -3583 0 c 0+1 --> 1 c (-b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ -b^{1, 806}_0 ∧ p_806) -> (-b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ b^{1, 807}_0) c in CNF: c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ -p_806 ∨ -b^{1, 807}_2 c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ -p_806 ∨ -b^{1, 807}_1 c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ -p_806 ∨ b^{1, 807}_0 c in DIMACS: 3578 3579 3580 -806 -3581 0 3578 3579 3580 -806 -3582 0 3578 3579 3580 -806 3583 0 c 1+1 --> 2 c (-b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ b^{1, 806}_0 ∧ p_806) -> (-b^{1, 807}_2 ∧ b^{1, 807}_1 ∧ -b^{1, 807}_0) c in CNF: c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ -p_806 ∨ -b^{1, 807}_2 c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ -p_806 ∨ b^{1, 807}_1 c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ -p_806 ∨ -b^{1, 807}_0 c in DIMACS: 3578 3579 -3580 -806 -3581 0 3578 3579 -3580 -806 3582 0 3578 3579 -3580 -806 -3583 0 c 2+1 --> break c (-b^{1, 806}_2 ∧ b^{1, 806}_1 ∧ -b^{1, 806}_0 ∧ p_806) -> break c in CNF: c b^{1, 806}_2 ∨ -b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ -p_806 ∨ break c in DIMACS: 3578 -3579 3580 -806 1162 0 c 2-1 --> 1 c (-b^{1, 806}_2 ∧ b^{1, 806}_1 ∧ -b^{1, 806}_0 ∧ -p_806) -> (-b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ b^{1, 807}_0) c in CNF: c b^{1, 806}_2 ∨ -b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ p_806 ∨ -b^{1, 807}_2 c b^{1, 806}_2 ∨ -b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ p_806 ∨ -b^{1, 807}_1 c b^{1, 806}_2 ∨ -b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ p_806 ∨ b^{1, 807}_0 c in DIMACS: 3578 -3579 3580 806 -3581 0 3578 -3579 3580 806 -3582 0 3578 -3579 3580 806 3583 0 c 1-1 --> 0 c (-b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ b^{1, 806}_0 ∧ -p_806) -> (-b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ -b^{1, 807}_0) c in CNF: c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ p_806 ∨ -b^{1, 807}_2 c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ p_806 ∨ -b^{1, 807}_1 c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ p_806 ∨ -b^{1, 807}_0 c in DIMACS: 3578 3579 -3580 806 -3581 0 3578 3579 -3580 806 -3582 0 3578 3579 -3580 806 -3583 0 c 0-1 --> -1 c (-b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ -b^{1, 806}_0 ∧ -p_806) -> ( b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ b^{1, 807}_0) c in CNF: c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ p_806 ∨ b^{1, 807}_2 c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ p_806 ∨ -b^{1, 807}_1 c b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ p_806 ∨ b^{1, 807}_0 c in DIMACS: 3578 3579 3580 806 3581 0 3578 3579 3580 806 -3582 0 3578 3579 3580 806 3583 0 c -1-1 --> -2 c ( b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ b^{1, 806}_0 ∧ -p_806) -> ( b^{1, 807}_2 ∧ b^{1, 807}_1 ∧ -b^{1, 807}_0) c in CNF: c -b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ p_806 ∨ b^{1, 807}_2 c -b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ p_806 ∨ b^{1, 807}_1 c -b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ p_806 ∨ -b^{1, 807}_0 c in DIMACS: -3578 3579 -3580 806 3581 0 -3578 3579 -3580 806 3582 0 -3578 3579 -3580 806 -3583 0 c -2-1 --> break c ( b^{1, 806}_2 ∧ b^{1, 806}_1 ∧ -b^{1, 806}_0 ∧ -p_806) -> break c in CNF: c -b^{1, 806}_2 ∨ -b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ p_806 ∨ break c in DIMACS: -3578 -3579 3580 806 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 806}_2 ∧ -b^{1, 806}_1 ∧ -b^{1, 806}_0 ∧ true) c in CNF: c -b^{1, 806}_2 ∨ b^{1, 806}_1 ∨ b^{1, 806}_0 ∨ false c in DIMACS: -3578 3579 3580 0 c 3 does not represent an automaton state. c -(-b^{1, 806}_2 ∧ b^{1, 806}_1 ∧ b^{1, 806}_0 ∧ true) c in CNF: c b^{1, 806}_2 ∨ -b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ false c in DIMACS: 3578 -3579 -3580 0 c -3 does not represent an automaton state. c -( b^{1, 806}_2 ∧ b^{1, 806}_1 ∧ b^{1, 806}_0 ∧ true) c in CNF: c -b^{1, 806}_2 ∨ -b^{1, 806}_1 ∨ -b^{1, 806}_0 ∨ false c in DIMACS: -3578 -3579 -3580 0 c i = 807 c -2+1 --> -1 c ( b^{1, 807}_2 ∧ b^{1, 807}_1 ∧ -b^{1, 807}_0 ∧ p_807) -> ( b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ b^{1, 808}_0) c in CNF: c -b^{1, 807}_2 ∨ -b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ -p_807 ∨ b^{1, 808}_2 c -b^{1, 807}_2 ∨ -b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ -p_807 ∨ -b^{1, 808}_1 c -b^{1, 807}_2 ∨ -b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ -p_807 ∨ b^{1, 808}_0 c in DIMACS: -3581 -3582 3583 -807 3584 0 -3581 -3582 3583 -807 -3585 0 -3581 -3582 3583 -807 3586 0 c -1+1 --> 0 c ( b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ b^{1, 807}_0 ∧ p_807) -> (-b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ -b^{1, 808}_0) c in CNF: c -b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ -p_807 ∨ -b^{1, 808}_2 c -b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ -p_807 ∨ -b^{1, 808}_1 c -b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ -p_807 ∨ -b^{1, 808}_0 c in DIMACS: -3581 3582 -3583 -807 -3584 0 -3581 3582 -3583 -807 -3585 0 -3581 3582 -3583 -807 -3586 0 c 0+1 --> 1 c (-b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ -b^{1, 807}_0 ∧ p_807) -> (-b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ b^{1, 808}_0) c in CNF: c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ -p_807 ∨ -b^{1, 808}_2 c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ -p_807 ∨ -b^{1, 808}_1 c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ -p_807 ∨ b^{1, 808}_0 c in DIMACS: 3581 3582 3583 -807 -3584 0 3581 3582 3583 -807 -3585 0 3581 3582 3583 -807 3586 0 c 1+1 --> 2 c (-b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ b^{1, 807}_0 ∧ p_807) -> (-b^{1, 808}_2 ∧ b^{1, 808}_1 ∧ -b^{1, 808}_0) c in CNF: c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ -p_807 ∨ -b^{1, 808}_2 c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ -p_807 ∨ b^{1, 808}_1 c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ -p_807 ∨ -b^{1, 808}_0 c in DIMACS: 3581 3582 -3583 -807 -3584 0 3581 3582 -3583 -807 3585 0 3581 3582 -3583 -807 -3586 0 c 2+1 --> break c (-b^{1, 807}_2 ∧ b^{1, 807}_1 ∧ -b^{1, 807}_0 ∧ p_807) -> break c in CNF: c b^{1, 807}_2 ∨ -b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ -p_807 ∨ break c in DIMACS: 3581 -3582 3583 -807 1162 0 c 2-1 --> 1 c (-b^{1, 807}_2 ∧ b^{1, 807}_1 ∧ -b^{1, 807}_0 ∧ -p_807) -> (-b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ b^{1, 808}_0) c in CNF: c b^{1, 807}_2 ∨ -b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ p_807 ∨ -b^{1, 808}_2 c b^{1, 807}_2 ∨ -b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ p_807 ∨ -b^{1, 808}_1 c b^{1, 807}_2 ∨ -b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ p_807 ∨ b^{1, 808}_0 c in DIMACS: 3581 -3582 3583 807 -3584 0 3581 -3582 3583 807 -3585 0 3581 -3582 3583 807 3586 0 c 1-1 --> 0 c (-b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ b^{1, 807}_0 ∧ -p_807) -> (-b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ -b^{1, 808}_0) c in CNF: c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ p_807 ∨ -b^{1, 808}_2 c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ p_807 ∨ -b^{1, 808}_1 c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ p_807 ∨ -b^{1, 808}_0 c in DIMACS: 3581 3582 -3583 807 -3584 0 3581 3582 -3583 807 -3585 0 3581 3582 -3583 807 -3586 0 c 0-1 --> -1 c (-b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ -b^{1, 807}_0 ∧ -p_807) -> ( b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ b^{1, 808}_0) c in CNF: c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ p_807 ∨ b^{1, 808}_2 c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ p_807 ∨ -b^{1, 808}_1 c b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ p_807 ∨ b^{1, 808}_0 c in DIMACS: 3581 3582 3583 807 3584 0 3581 3582 3583 807 -3585 0 3581 3582 3583 807 3586 0 c -1-1 --> -2 c ( b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ b^{1, 807}_0 ∧ -p_807) -> ( b^{1, 808}_2 ∧ b^{1, 808}_1 ∧ -b^{1, 808}_0) c in CNF: c -b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ p_807 ∨ b^{1, 808}_2 c -b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ p_807 ∨ b^{1, 808}_1 c -b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ p_807 ∨ -b^{1, 808}_0 c in DIMACS: -3581 3582 -3583 807 3584 0 -3581 3582 -3583 807 3585 0 -3581 3582 -3583 807 -3586 0 c -2-1 --> break c ( b^{1, 807}_2 ∧ b^{1, 807}_1 ∧ -b^{1, 807}_0 ∧ -p_807) -> break c in CNF: c -b^{1, 807}_2 ∨ -b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ p_807 ∨ break c in DIMACS: -3581 -3582 3583 807 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 807}_2 ∧ -b^{1, 807}_1 ∧ -b^{1, 807}_0 ∧ true) c in CNF: c -b^{1, 807}_2 ∨ b^{1, 807}_1 ∨ b^{1, 807}_0 ∨ false c in DIMACS: -3581 3582 3583 0 c 3 does not represent an automaton state. c -(-b^{1, 807}_2 ∧ b^{1, 807}_1 ∧ b^{1, 807}_0 ∧ true) c in CNF: c b^{1, 807}_2 ∨ -b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ false c in DIMACS: 3581 -3582 -3583 0 c -3 does not represent an automaton state. c -( b^{1, 807}_2 ∧ b^{1, 807}_1 ∧ b^{1, 807}_0 ∧ true) c in CNF: c -b^{1, 807}_2 ∨ -b^{1, 807}_1 ∨ -b^{1, 807}_0 ∨ false c in DIMACS: -3581 -3582 -3583 0 c i = 808 c -2+1 --> -1 c ( b^{1, 808}_2 ∧ b^{1, 808}_1 ∧ -b^{1, 808}_0 ∧ p_808) -> ( b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ b^{1, 809}_0) c in CNF: c -b^{1, 808}_2 ∨ -b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ -p_808 ∨ b^{1, 809}_2 c -b^{1, 808}_2 ∨ -b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ -p_808 ∨ -b^{1, 809}_1 c -b^{1, 808}_2 ∨ -b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ -p_808 ∨ b^{1, 809}_0 c in DIMACS: -3584 -3585 3586 -808 3587 0 -3584 -3585 3586 -808 -3588 0 -3584 -3585 3586 -808 3589 0 c -1+1 --> 0 c ( b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ b^{1, 808}_0 ∧ p_808) -> (-b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ -b^{1, 809}_0) c in CNF: c -b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ -p_808 ∨ -b^{1, 809}_2 c -b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ -p_808 ∨ -b^{1, 809}_1 c -b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ -p_808 ∨ -b^{1, 809}_0 c in DIMACS: -3584 3585 -3586 -808 -3587 0 -3584 3585 -3586 -808 -3588 0 -3584 3585 -3586 -808 -3589 0 c 0+1 --> 1 c (-b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ -b^{1, 808}_0 ∧ p_808) -> (-b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ b^{1, 809}_0) c in CNF: c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ -p_808 ∨ -b^{1, 809}_2 c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ -p_808 ∨ -b^{1, 809}_1 c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ -p_808 ∨ b^{1, 809}_0 c in DIMACS: 3584 3585 3586 -808 -3587 0 3584 3585 3586 -808 -3588 0 3584 3585 3586 -808 3589 0 c 1+1 --> 2 c (-b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ b^{1, 808}_0 ∧ p_808) -> (-b^{1, 809}_2 ∧ b^{1, 809}_1 ∧ -b^{1, 809}_0) c in CNF: c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ -p_808 ∨ -b^{1, 809}_2 c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ -p_808 ∨ b^{1, 809}_1 c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ -p_808 ∨ -b^{1, 809}_0 c in DIMACS: 3584 3585 -3586 -808 -3587 0 3584 3585 -3586 -808 3588 0 3584 3585 -3586 -808 -3589 0 c 2+1 --> break c (-b^{1, 808}_2 ∧ b^{1, 808}_1 ∧ -b^{1, 808}_0 ∧ p_808) -> break c in CNF: c b^{1, 808}_2 ∨ -b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ -p_808 ∨ break c in DIMACS: 3584 -3585 3586 -808 1162 0 c 2-1 --> 1 c (-b^{1, 808}_2 ∧ b^{1, 808}_1 ∧ -b^{1, 808}_0 ∧ -p_808) -> (-b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ b^{1, 809}_0) c in CNF: c b^{1, 808}_2 ∨ -b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ p_808 ∨ -b^{1, 809}_2 c b^{1, 808}_2 ∨ -b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ p_808 ∨ -b^{1, 809}_1 c b^{1, 808}_2 ∨ -b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ p_808 ∨ b^{1, 809}_0 c in DIMACS: 3584 -3585 3586 808 -3587 0 3584 -3585 3586 808 -3588 0 3584 -3585 3586 808 3589 0 c 1-1 --> 0 c (-b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ b^{1, 808}_0 ∧ -p_808) -> (-b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ -b^{1, 809}_0) c in CNF: c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ p_808 ∨ -b^{1, 809}_2 c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ p_808 ∨ -b^{1, 809}_1 c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ p_808 ∨ -b^{1, 809}_0 c in DIMACS: 3584 3585 -3586 808 -3587 0 3584 3585 -3586 808 -3588 0 3584 3585 -3586 808 -3589 0 c 0-1 --> -1 c (-b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ -b^{1, 808}_0 ∧ -p_808) -> ( b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ b^{1, 809}_0) c in CNF: c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ p_808 ∨ b^{1, 809}_2 c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ p_808 ∨ -b^{1, 809}_1 c b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ p_808 ∨ b^{1, 809}_0 c in DIMACS: 3584 3585 3586 808 3587 0 3584 3585 3586 808 -3588 0 3584 3585 3586 808 3589 0 c -1-1 --> -2 c ( b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ b^{1, 808}_0 ∧ -p_808) -> ( b^{1, 809}_2 ∧ b^{1, 809}_1 ∧ -b^{1, 809}_0) c in CNF: c -b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ p_808 ∨ b^{1, 809}_2 c -b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ p_808 ∨ b^{1, 809}_1 c -b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ p_808 ∨ -b^{1, 809}_0 c in DIMACS: -3584 3585 -3586 808 3587 0 -3584 3585 -3586 808 3588 0 -3584 3585 -3586 808 -3589 0 c -2-1 --> break c ( b^{1, 808}_2 ∧ b^{1, 808}_1 ∧ -b^{1, 808}_0 ∧ -p_808) -> break c in CNF: c -b^{1, 808}_2 ∨ -b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ p_808 ∨ break c in DIMACS: -3584 -3585 3586 808 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 808}_2 ∧ -b^{1, 808}_1 ∧ -b^{1, 808}_0 ∧ true) c in CNF: c -b^{1, 808}_2 ∨ b^{1, 808}_1 ∨ b^{1, 808}_0 ∨ false c in DIMACS: -3584 3585 3586 0 c 3 does not represent an automaton state. c -(-b^{1, 808}_2 ∧ b^{1, 808}_1 ∧ b^{1, 808}_0 ∧ true) c in CNF: c b^{1, 808}_2 ∨ -b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ false c in DIMACS: 3584 -3585 -3586 0 c -3 does not represent an automaton state. c -( b^{1, 808}_2 ∧ b^{1, 808}_1 ∧ b^{1, 808}_0 ∧ true) c in CNF: c -b^{1, 808}_2 ∨ -b^{1, 808}_1 ∨ -b^{1, 808}_0 ∨ false c in DIMACS: -3584 -3585 -3586 0 c i = 809 c -2+1 --> -1 c ( b^{1, 809}_2 ∧ b^{1, 809}_1 ∧ -b^{1, 809}_0 ∧ p_809) -> ( b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ b^{1, 810}_0) c in CNF: c -b^{1, 809}_2 ∨ -b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ -p_809 ∨ b^{1, 810}_2 c -b^{1, 809}_2 ∨ -b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ -p_809 ∨ -b^{1, 810}_1 c -b^{1, 809}_2 ∨ -b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ -p_809 ∨ b^{1, 810}_0 c in DIMACS: -3587 -3588 3589 -809 3590 0 -3587 -3588 3589 -809 -3591 0 -3587 -3588 3589 -809 3592 0 c -1+1 --> 0 c ( b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ b^{1, 809}_0 ∧ p_809) -> (-b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ -b^{1, 810}_0) c in CNF: c -b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ -p_809 ∨ -b^{1, 810}_2 c -b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ -p_809 ∨ -b^{1, 810}_1 c -b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ -p_809 ∨ -b^{1, 810}_0 c in DIMACS: -3587 3588 -3589 -809 -3590 0 -3587 3588 -3589 -809 -3591 0 -3587 3588 -3589 -809 -3592 0 c 0+1 --> 1 c (-b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ -b^{1, 809}_0 ∧ p_809) -> (-b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ b^{1, 810}_0) c in CNF: c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ -p_809 ∨ -b^{1, 810}_2 c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ -p_809 ∨ -b^{1, 810}_1 c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ -p_809 ∨ b^{1, 810}_0 c in DIMACS: 3587 3588 3589 -809 -3590 0 3587 3588 3589 -809 -3591 0 3587 3588 3589 -809 3592 0 c 1+1 --> 2 c (-b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ b^{1, 809}_0 ∧ p_809) -> (-b^{1, 810}_2 ∧ b^{1, 810}_1 ∧ -b^{1, 810}_0) c in CNF: c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ -p_809 ∨ -b^{1, 810}_2 c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ -p_809 ∨ b^{1, 810}_1 c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ -p_809 ∨ -b^{1, 810}_0 c in DIMACS: 3587 3588 -3589 -809 -3590 0 3587 3588 -3589 -809 3591 0 3587 3588 -3589 -809 -3592 0 c 2+1 --> break c (-b^{1, 809}_2 ∧ b^{1, 809}_1 ∧ -b^{1, 809}_0 ∧ p_809) -> break c in CNF: c b^{1, 809}_2 ∨ -b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ -p_809 ∨ break c in DIMACS: 3587 -3588 3589 -809 1162 0 c 2-1 --> 1 c (-b^{1, 809}_2 ∧ b^{1, 809}_1 ∧ -b^{1, 809}_0 ∧ -p_809) -> (-b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ b^{1, 810}_0) c in CNF: c b^{1, 809}_2 ∨ -b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ p_809 ∨ -b^{1, 810}_2 c b^{1, 809}_2 ∨ -b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ p_809 ∨ -b^{1, 810}_1 c b^{1, 809}_2 ∨ -b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ p_809 ∨ b^{1, 810}_0 c in DIMACS: 3587 -3588 3589 809 -3590 0 3587 -3588 3589 809 -3591 0 3587 -3588 3589 809 3592 0 c 1-1 --> 0 c (-b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ b^{1, 809}_0 ∧ -p_809) -> (-b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ -b^{1, 810}_0) c in CNF: c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ p_809 ∨ -b^{1, 810}_2 c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ p_809 ∨ -b^{1, 810}_1 c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ p_809 ∨ -b^{1, 810}_0 c in DIMACS: 3587 3588 -3589 809 -3590 0 3587 3588 -3589 809 -3591 0 3587 3588 -3589 809 -3592 0 c 0-1 --> -1 c (-b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ -b^{1, 809}_0 ∧ -p_809) -> ( b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ b^{1, 810}_0) c in CNF: c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ p_809 ∨ b^{1, 810}_2 c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ p_809 ∨ -b^{1, 810}_1 c b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ p_809 ∨ b^{1, 810}_0 c in DIMACS: 3587 3588 3589 809 3590 0 3587 3588 3589 809 -3591 0 3587 3588 3589 809 3592 0 c -1-1 --> -2 c ( b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ b^{1, 809}_0 ∧ -p_809) -> ( b^{1, 810}_2 ∧ b^{1, 810}_1 ∧ -b^{1, 810}_0) c in CNF: c -b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ p_809 ∨ b^{1, 810}_2 c -b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ p_809 ∨ b^{1, 810}_1 c -b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ p_809 ∨ -b^{1, 810}_0 c in DIMACS: -3587 3588 -3589 809 3590 0 -3587 3588 -3589 809 3591 0 -3587 3588 -3589 809 -3592 0 c -2-1 --> break c ( b^{1, 809}_2 ∧ b^{1, 809}_1 ∧ -b^{1, 809}_0 ∧ -p_809) -> break c in CNF: c -b^{1, 809}_2 ∨ -b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ p_809 ∨ break c in DIMACS: -3587 -3588 3589 809 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 809}_2 ∧ -b^{1, 809}_1 ∧ -b^{1, 809}_0 ∧ true) c in CNF: c -b^{1, 809}_2 ∨ b^{1, 809}_1 ∨ b^{1, 809}_0 ∨ false c in DIMACS: -3587 3588 3589 0 c 3 does not represent an automaton state. c -(-b^{1, 809}_2 ∧ b^{1, 809}_1 ∧ b^{1, 809}_0 ∧ true) c in CNF: c b^{1, 809}_2 ∨ -b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ false c in DIMACS: 3587 -3588 -3589 0 c -3 does not represent an automaton state. c -( b^{1, 809}_2 ∧ b^{1, 809}_1 ∧ b^{1, 809}_0 ∧ true) c in CNF: c -b^{1, 809}_2 ∨ -b^{1, 809}_1 ∨ -b^{1, 809}_0 ∨ false c in DIMACS: -3587 -3588 -3589 0 c i = 810 c -2+1 --> -1 c ( b^{1, 810}_2 ∧ b^{1, 810}_1 ∧ -b^{1, 810}_0 ∧ p_810) -> ( b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ b^{1, 811}_0) c in CNF: c -b^{1, 810}_2 ∨ -b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ -p_810 ∨ b^{1, 811}_2 c -b^{1, 810}_2 ∨ -b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ -p_810 ∨ -b^{1, 811}_1 c -b^{1, 810}_2 ∨ -b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ -p_810 ∨ b^{1, 811}_0 c in DIMACS: -3590 -3591 3592 -810 3593 0 -3590 -3591 3592 -810 -3594 0 -3590 -3591 3592 -810 3595 0 c -1+1 --> 0 c ( b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ b^{1, 810}_0 ∧ p_810) -> (-b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ -b^{1, 811}_0) c in CNF: c -b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ -p_810 ∨ -b^{1, 811}_2 c -b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ -p_810 ∨ -b^{1, 811}_1 c -b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ -p_810 ∨ -b^{1, 811}_0 c in DIMACS: -3590 3591 -3592 -810 -3593 0 -3590 3591 -3592 -810 -3594 0 -3590 3591 -3592 -810 -3595 0 c 0+1 --> 1 c (-b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ -b^{1, 810}_0 ∧ p_810) -> (-b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ b^{1, 811}_0) c in CNF: c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ -p_810 ∨ -b^{1, 811}_2 c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ -p_810 ∨ -b^{1, 811}_1 c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ -p_810 ∨ b^{1, 811}_0 c in DIMACS: 3590 3591 3592 -810 -3593 0 3590 3591 3592 -810 -3594 0 3590 3591 3592 -810 3595 0 c 1+1 --> 2 c (-b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ b^{1, 810}_0 ∧ p_810) -> (-b^{1, 811}_2 ∧ b^{1, 811}_1 ∧ -b^{1, 811}_0) c in CNF: c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ -p_810 ∨ -b^{1, 811}_2 c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ -p_810 ∨ b^{1, 811}_1 c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ -p_810 ∨ -b^{1, 811}_0 c in DIMACS: 3590 3591 -3592 -810 -3593 0 3590 3591 -3592 -810 3594 0 3590 3591 -3592 -810 -3595 0 c 2+1 --> break c (-b^{1, 810}_2 ∧ b^{1, 810}_1 ∧ -b^{1, 810}_0 ∧ p_810) -> break c in CNF: c b^{1, 810}_2 ∨ -b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ -p_810 ∨ break c in DIMACS: 3590 -3591 3592 -810 1162 0 c 2-1 --> 1 c (-b^{1, 810}_2 ∧ b^{1, 810}_1 ∧ -b^{1, 810}_0 ∧ -p_810) -> (-b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ b^{1, 811}_0) c in CNF: c b^{1, 810}_2 ∨ -b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ p_810 ∨ -b^{1, 811}_2 c b^{1, 810}_2 ∨ -b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ p_810 ∨ -b^{1, 811}_1 c b^{1, 810}_2 ∨ -b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ p_810 ∨ b^{1, 811}_0 c in DIMACS: 3590 -3591 3592 810 -3593 0 3590 -3591 3592 810 -3594 0 3590 -3591 3592 810 3595 0 c 1-1 --> 0 c (-b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ b^{1, 810}_0 ∧ -p_810) -> (-b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ -b^{1, 811}_0) c in CNF: c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ p_810 ∨ -b^{1, 811}_2 c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ p_810 ∨ -b^{1, 811}_1 c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ p_810 ∨ -b^{1, 811}_0 c in DIMACS: 3590 3591 -3592 810 -3593 0 3590 3591 -3592 810 -3594 0 3590 3591 -3592 810 -3595 0 c 0-1 --> -1 c (-b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ -b^{1, 810}_0 ∧ -p_810) -> ( b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ b^{1, 811}_0) c in CNF: c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ p_810 ∨ b^{1, 811}_2 c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ p_810 ∨ -b^{1, 811}_1 c b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ p_810 ∨ b^{1, 811}_0 c in DIMACS: 3590 3591 3592 810 3593 0 3590 3591 3592 810 -3594 0 3590 3591 3592 810 3595 0 c -1-1 --> -2 c ( b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ b^{1, 810}_0 ∧ -p_810) -> ( b^{1, 811}_2 ∧ b^{1, 811}_1 ∧ -b^{1, 811}_0) c in CNF: c -b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ p_810 ∨ b^{1, 811}_2 c -b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ p_810 ∨ b^{1, 811}_1 c -b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ p_810 ∨ -b^{1, 811}_0 c in DIMACS: -3590 3591 -3592 810 3593 0 -3590 3591 -3592 810 3594 0 -3590 3591 -3592 810 -3595 0 c -2-1 --> break c ( b^{1, 810}_2 ∧ b^{1, 810}_1 ∧ -b^{1, 810}_0 ∧ -p_810) -> break c in CNF: c -b^{1, 810}_2 ∨ -b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ p_810 ∨ break c in DIMACS: -3590 -3591 3592 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 810}_2 ∧ -b^{1, 810}_1 ∧ -b^{1, 810}_0 ∧ true) c in CNF: c -b^{1, 810}_2 ∨ b^{1, 810}_1 ∨ b^{1, 810}_0 ∨ false c in DIMACS: -3590 3591 3592 0 c 3 does not represent an automaton state. c -(-b^{1, 810}_2 ∧ b^{1, 810}_1 ∧ b^{1, 810}_0 ∧ true) c in CNF: c b^{1, 810}_2 ∨ -b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ false c in DIMACS: 3590 -3591 -3592 0 c -3 does not represent an automaton state. c -( b^{1, 810}_2 ∧ b^{1, 810}_1 ∧ b^{1, 810}_0 ∧ true) c in CNF: c -b^{1, 810}_2 ∨ -b^{1, 810}_1 ∨ -b^{1, 810}_0 ∨ false c in DIMACS: -3590 -3591 -3592 0 c i = 811 c -2+1 --> -1 c ( b^{1, 811}_2 ∧ b^{1, 811}_1 ∧ -b^{1, 811}_0 ∧ p_811) -> ( b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ b^{1, 812}_0) c in CNF: c -b^{1, 811}_2 ∨ -b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ -p_811 ∨ b^{1, 812}_2 c -b^{1, 811}_2 ∨ -b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ -p_811 ∨ -b^{1, 812}_1 c -b^{1, 811}_2 ∨ -b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ -p_811 ∨ b^{1, 812}_0 c in DIMACS: -3593 -3594 3595 -811 3596 0 -3593 -3594 3595 -811 -3597 0 -3593 -3594 3595 -811 3598 0 c -1+1 --> 0 c ( b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ b^{1, 811}_0 ∧ p_811) -> (-b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ -b^{1, 812}_0) c in CNF: c -b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ -p_811 ∨ -b^{1, 812}_2 c -b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ -p_811 ∨ -b^{1, 812}_1 c -b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ -p_811 ∨ -b^{1, 812}_0 c in DIMACS: -3593 3594 -3595 -811 -3596 0 -3593 3594 -3595 -811 -3597 0 -3593 3594 -3595 -811 -3598 0 c 0+1 --> 1 c (-b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ -b^{1, 811}_0 ∧ p_811) -> (-b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ b^{1, 812}_0) c in CNF: c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ -p_811 ∨ -b^{1, 812}_2 c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ -p_811 ∨ -b^{1, 812}_1 c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ -p_811 ∨ b^{1, 812}_0 c in DIMACS: 3593 3594 3595 -811 -3596 0 3593 3594 3595 -811 -3597 0 3593 3594 3595 -811 3598 0 c 1+1 --> 2 c (-b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ b^{1, 811}_0 ∧ p_811) -> (-b^{1, 812}_2 ∧ b^{1, 812}_1 ∧ -b^{1, 812}_0) c in CNF: c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ -p_811 ∨ -b^{1, 812}_2 c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ -p_811 ∨ b^{1, 812}_1 c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ -p_811 ∨ -b^{1, 812}_0 c in DIMACS: 3593 3594 -3595 -811 -3596 0 3593 3594 -3595 -811 3597 0 3593 3594 -3595 -811 -3598 0 c 2+1 --> break c (-b^{1, 811}_2 ∧ b^{1, 811}_1 ∧ -b^{1, 811}_0 ∧ p_811) -> break c in CNF: c b^{1, 811}_2 ∨ -b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ -p_811 ∨ break c in DIMACS: 3593 -3594 3595 -811 1162 0 c 2-1 --> 1 c (-b^{1, 811}_2 ∧ b^{1, 811}_1 ∧ -b^{1, 811}_0 ∧ -p_811) -> (-b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ b^{1, 812}_0) c in CNF: c b^{1, 811}_2 ∨ -b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ p_811 ∨ -b^{1, 812}_2 c b^{1, 811}_2 ∨ -b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ p_811 ∨ -b^{1, 812}_1 c b^{1, 811}_2 ∨ -b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ p_811 ∨ b^{1, 812}_0 c in DIMACS: 3593 -3594 3595 811 -3596 0 3593 -3594 3595 811 -3597 0 3593 -3594 3595 811 3598 0 c 1-1 --> 0 c (-b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ b^{1, 811}_0 ∧ -p_811) -> (-b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ -b^{1, 812}_0) c in CNF: c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ p_811 ∨ -b^{1, 812}_2 c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ p_811 ∨ -b^{1, 812}_1 c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ p_811 ∨ -b^{1, 812}_0 c in DIMACS: 3593 3594 -3595 811 -3596 0 3593 3594 -3595 811 -3597 0 3593 3594 -3595 811 -3598 0 c 0-1 --> -1 c (-b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ -b^{1, 811}_0 ∧ -p_811) -> ( b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ b^{1, 812}_0) c in CNF: c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ p_811 ∨ b^{1, 812}_2 c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ p_811 ∨ -b^{1, 812}_1 c b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ p_811 ∨ b^{1, 812}_0 c in DIMACS: 3593 3594 3595 811 3596 0 3593 3594 3595 811 -3597 0 3593 3594 3595 811 3598 0 c -1-1 --> -2 c ( b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ b^{1, 811}_0 ∧ -p_811) -> ( b^{1, 812}_2 ∧ b^{1, 812}_1 ∧ -b^{1, 812}_0) c in CNF: c -b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ p_811 ∨ b^{1, 812}_2 c -b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ p_811 ∨ b^{1, 812}_1 c -b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ p_811 ∨ -b^{1, 812}_0 c in DIMACS: -3593 3594 -3595 811 3596 0 -3593 3594 -3595 811 3597 0 -3593 3594 -3595 811 -3598 0 c -2-1 --> break c ( b^{1, 811}_2 ∧ b^{1, 811}_1 ∧ -b^{1, 811}_0 ∧ -p_811) -> break c in CNF: c -b^{1, 811}_2 ∨ -b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ p_811 ∨ break c in DIMACS: -3593 -3594 3595 811 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 811}_2 ∧ -b^{1, 811}_1 ∧ -b^{1, 811}_0 ∧ true) c in CNF: c -b^{1, 811}_2 ∨ b^{1, 811}_1 ∨ b^{1, 811}_0 ∨ false c in DIMACS: -3593 3594 3595 0 c 3 does not represent an automaton state. c -(-b^{1, 811}_2 ∧ b^{1, 811}_1 ∧ b^{1, 811}_0 ∧ true) c in CNF: c b^{1, 811}_2 ∨ -b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ false c in DIMACS: 3593 -3594 -3595 0 c -3 does not represent an automaton state. c -( b^{1, 811}_2 ∧ b^{1, 811}_1 ∧ b^{1, 811}_0 ∧ true) c in CNF: c -b^{1, 811}_2 ∨ -b^{1, 811}_1 ∨ -b^{1, 811}_0 ∨ false c in DIMACS: -3593 -3594 -3595 0 c i = 812 c -2+1 --> -1 c ( b^{1, 812}_2 ∧ b^{1, 812}_1 ∧ -b^{1, 812}_0 ∧ p_812) -> ( b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ b^{1, 813}_0) c in CNF: c -b^{1, 812}_2 ∨ -b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ -p_812 ∨ b^{1, 813}_2 c -b^{1, 812}_2 ∨ -b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ -p_812 ∨ -b^{1, 813}_1 c -b^{1, 812}_2 ∨ -b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ -p_812 ∨ b^{1, 813}_0 c in DIMACS: -3596 -3597 3598 -812 3599 0 -3596 -3597 3598 -812 -3600 0 -3596 -3597 3598 -812 3601 0 c -1+1 --> 0 c ( b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ b^{1, 812}_0 ∧ p_812) -> (-b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ -b^{1, 813}_0) c in CNF: c -b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ -p_812 ∨ -b^{1, 813}_2 c -b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ -p_812 ∨ -b^{1, 813}_1 c -b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ -p_812 ∨ -b^{1, 813}_0 c in DIMACS: -3596 3597 -3598 -812 -3599 0 -3596 3597 -3598 -812 -3600 0 -3596 3597 -3598 -812 -3601 0 c 0+1 --> 1 c (-b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ -b^{1, 812}_0 ∧ p_812) -> (-b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ b^{1, 813}_0) c in CNF: c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ -p_812 ∨ -b^{1, 813}_2 c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ -p_812 ∨ -b^{1, 813}_1 c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ -p_812 ∨ b^{1, 813}_0 c in DIMACS: 3596 3597 3598 -812 -3599 0 3596 3597 3598 -812 -3600 0 3596 3597 3598 -812 3601 0 c 1+1 --> 2 c (-b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ b^{1, 812}_0 ∧ p_812) -> (-b^{1, 813}_2 ∧ b^{1, 813}_1 ∧ -b^{1, 813}_0) c in CNF: c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ -p_812 ∨ -b^{1, 813}_2 c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ -p_812 ∨ b^{1, 813}_1 c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ -p_812 ∨ -b^{1, 813}_0 c in DIMACS: 3596 3597 -3598 -812 -3599 0 3596 3597 -3598 -812 3600 0 3596 3597 -3598 -812 -3601 0 c 2+1 --> break c (-b^{1, 812}_2 ∧ b^{1, 812}_1 ∧ -b^{1, 812}_0 ∧ p_812) -> break c in CNF: c b^{1, 812}_2 ∨ -b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ -p_812 ∨ break c in DIMACS: 3596 -3597 3598 -812 1162 0 c 2-1 --> 1 c (-b^{1, 812}_2 ∧ b^{1, 812}_1 ∧ -b^{1, 812}_0 ∧ -p_812) -> (-b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ b^{1, 813}_0) c in CNF: c b^{1, 812}_2 ∨ -b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ p_812 ∨ -b^{1, 813}_2 c b^{1, 812}_2 ∨ -b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ p_812 ∨ -b^{1, 813}_1 c b^{1, 812}_2 ∨ -b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ p_812 ∨ b^{1, 813}_0 c in DIMACS: 3596 -3597 3598 812 -3599 0 3596 -3597 3598 812 -3600 0 3596 -3597 3598 812 3601 0 c 1-1 --> 0 c (-b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ b^{1, 812}_0 ∧ -p_812) -> (-b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ -b^{1, 813}_0) c in CNF: c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ p_812 ∨ -b^{1, 813}_2 c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ p_812 ∨ -b^{1, 813}_1 c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ p_812 ∨ -b^{1, 813}_0 c in DIMACS: 3596 3597 -3598 812 -3599 0 3596 3597 -3598 812 -3600 0 3596 3597 -3598 812 -3601 0 c 0-1 --> -1 c (-b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ -b^{1, 812}_0 ∧ -p_812) -> ( b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ b^{1, 813}_0) c in CNF: c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ p_812 ∨ b^{1, 813}_2 c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ p_812 ∨ -b^{1, 813}_1 c b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ p_812 ∨ b^{1, 813}_0 c in DIMACS: 3596 3597 3598 812 3599 0 3596 3597 3598 812 -3600 0 3596 3597 3598 812 3601 0 c -1-1 --> -2 c ( b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ b^{1, 812}_0 ∧ -p_812) -> ( b^{1, 813}_2 ∧ b^{1, 813}_1 ∧ -b^{1, 813}_0) c in CNF: c -b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ p_812 ∨ b^{1, 813}_2 c -b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ p_812 ∨ b^{1, 813}_1 c -b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ p_812 ∨ -b^{1, 813}_0 c in DIMACS: -3596 3597 -3598 812 3599 0 -3596 3597 -3598 812 3600 0 -3596 3597 -3598 812 -3601 0 c -2-1 --> break c ( b^{1, 812}_2 ∧ b^{1, 812}_1 ∧ -b^{1, 812}_0 ∧ -p_812) -> break c in CNF: c -b^{1, 812}_2 ∨ -b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ p_812 ∨ break c in DIMACS: -3596 -3597 3598 812 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 812}_2 ∧ -b^{1, 812}_1 ∧ -b^{1, 812}_0 ∧ true) c in CNF: c -b^{1, 812}_2 ∨ b^{1, 812}_1 ∨ b^{1, 812}_0 ∨ false c in DIMACS: -3596 3597 3598 0 c 3 does not represent an automaton state. c -(-b^{1, 812}_2 ∧ b^{1, 812}_1 ∧ b^{1, 812}_0 ∧ true) c in CNF: c b^{1, 812}_2 ∨ -b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ false c in DIMACS: 3596 -3597 -3598 0 c -3 does not represent an automaton state. c -( b^{1, 812}_2 ∧ b^{1, 812}_1 ∧ b^{1, 812}_0 ∧ true) c in CNF: c -b^{1, 812}_2 ∨ -b^{1, 812}_1 ∨ -b^{1, 812}_0 ∨ false c in DIMACS: -3596 -3597 -3598 0 c i = 813 c -2+1 --> -1 c ( b^{1, 813}_2 ∧ b^{1, 813}_1 ∧ -b^{1, 813}_0 ∧ p_813) -> ( b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ b^{1, 814}_0) c in CNF: c -b^{1, 813}_2 ∨ -b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ -p_813 ∨ b^{1, 814}_2 c -b^{1, 813}_2 ∨ -b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ -p_813 ∨ -b^{1, 814}_1 c -b^{1, 813}_2 ∨ -b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ -p_813 ∨ b^{1, 814}_0 c in DIMACS: -3599 -3600 3601 -813 3602 0 -3599 -3600 3601 -813 -3603 0 -3599 -3600 3601 -813 3604 0 c -1+1 --> 0 c ( b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ b^{1, 813}_0 ∧ p_813) -> (-b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ -b^{1, 814}_0) c in CNF: c -b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ -p_813 ∨ -b^{1, 814}_2 c -b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ -p_813 ∨ -b^{1, 814}_1 c -b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ -p_813 ∨ -b^{1, 814}_0 c in DIMACS: -3599 3600 -3601 -813 -3602 0 -3599 3600 -3601 -813 -3603 0 -3599 3600 -3601 -813 -3604 0 c 0+1 --> 1 c (-b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ -b^{1, 813}_0 ∧ p_813) -> (-b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ b^{1, 814}_0) c in CNF: c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ -p_813 ∨ -b^{1, 814}_2 c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ -p_813 ∨ -b^{1, 814}_1 c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ -p_813 ∨ b^{1, 814}_0 c in DIMACS: 3599 3600 3601 -813 -3602 0 3599 3600 3601 -813 -3603 0 3599 3600 3601 -813 3604 0 c 1+1 --> 2 c (-b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ b^{1, 813}_0 ∧ p_813) -> (-b^{1, 814}_2 ∧ b^{1, 814}_1 ∧ -b^{1, 814}_0) c in CNF: c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ -p_813 ∨ -b^{1, 814}_2 c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ -p_813 ∨ b^{1, 814}_1 c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ -p_813 ∨ -b^{1, 814}_0 c in DIMACS: 3599 3600 -3601 -813 -3602 0 3599 3600 -3601 -813 3603 0 3599 3600 -3601 -813 -3604 0 c 2+1 --> break c (-b^{1, 813}_2 ∧ b^{1, 813}_1 ∧ -b^{1, 813}_0 ∧ p_813) -> break c in CNF: c b^{1, 813}_2 ∨ -b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ -p_813 ∨ break c in DIMACS: 3599 -3600 3601 -813 1162 0 c 2-1 --> 1 c (-b^{1, 813}_2 ∧ b^{1, 813}_1 ∧ -b^{1, 813}_0 ∧ -p_813) -> (-b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ b^{1, 814}_0) c in CNF: c b^{1, 813}_2 ∨ -b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ p_813 ∨ -b^{1, 814}_2 c b^{1, 813}_2 ∨ -b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ p_813 ∨ -b^{1, 814}_1 c b^{1, 813}_2 ∨ -b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ p_813 ∨ b^{1, 814}_0 c in DIMACS: 3599 -3600 3601 813 -3602 0 3599 -3600 3601 813 -3603 0 3599 -3600 3601 813 3604 0 c 1-1 --> 0 c (-b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ b^{1, 813}_0 ∧ -p_813) -> (-b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ -b^{1, 814}_0) c in CNF: c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ p_813 ∨ -b^{1, 814}_2 c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ p_813 ∨ -b^{1, 814}_1 c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ p_813 ∨ -b^{1, 814}_0 c in DIMACS: 3599 3600 -3601 813 -3602 0 3599 3600 -3601 813 -3603 0 3599 3600 -3601 813 -3604 0 c 0-1 --> -1 c (-b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ -b^{1, 813}_0 ∧ -p_813) -> ( b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ b^{1, 814}_0) c in CNF: c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ p_813 ∨ b^{1, 814}_2 c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ p_813 ∨ -b^{1, 814}_1 c b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ p_813 ∨ b^{1, 814}_0 c in DIMACS: 3599 3600 3601 813 3602 0 3599 3600 3601 813 -3603 0 3599 3600 3601 813 3604 0 c -1-1 --> -2 c ( b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ b^{1, 813}_0 ∧ -p_813) -> ( b^{1, 814}_2 ∧ b^{1, 814}_1 ∧ -b^{1, 814}_0) c in CNF: c -b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ p_813 ∨ b^{1, 814}_2 c -b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ p_813 ∨ b^{1, 814}_1 c -b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ p_813 ∨ -b^{1, 814}_0 c in DIMACS: -3599 3600 -3601 813 3602 0 -3599 3600 -3601 813 3603 0 -3599 3600 -3601 813 -3604 0 c -2-1 --> break c ( b^{1, 813}_2 ∧ b^{1, 813}_1 ∧ -b^{1, 813}_0 ∧ -p_813) -> break c in CNF: c -b^{1, 813}_2 ∨ -b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ p_813 ∨ break c in DIMACS: -3599 -3600 3601 813 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 813}_2 ∧ -b^{1, 813}_1 ∧ -b^{1, 813}_0 ∧ true) c in CNF: c -b^{1, 813}_2 ∨ b^{1, 813}_1 ∨ b^{1, 813}_0 ∨ false c in DIMACS: -3599 3600 3601 0 c 3 does not represent an automaton state. c -(-b^{1, 813}_2 ∧ b^{1, 813}_1 ∧ b^{1, 813}_0 ∧ true) c in CNF: c b^{1, 813}_2 ∨ -b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ false c in DIMACS: 3599 -3600 -3601 0 c -3 does not represent an automaton state. c -( b^{1, 813}_2 ∧ b^{1, 813}_1 ∧ b^{1, 813}_0 ∧ true) c in CNF: c -b^{1, 813}_2 ∨ -b^{1, 813}_1 ∨ -b^{1, 813}_0 ∨ false c in DIMACS: -3599 -3600 -3601 0 c i = 814 c -2+1 --> -1 c ( b^{1, 814}_2 ∧ b^{1, 814}_1 ∧ -b^{1, 814}_0 ∧ p_814) -> ( b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ b^{1, 815}_0) c in CNF: c -b^{1, 814}_2 ∨ -b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ -p_814 ∨ b^{1, 815}_2 c -b^{1, 814}_2 ∨ -b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ -p_814 ∨ -b^{1, 815}_1 c -b^{1, 814}_2 ∨ -b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ -p_814 ∨ b^{1, 815}_0 c in DIMACS: -3602 -3603 3604 -814 3605 0 -3602 -3603 3604 -814 -3606 0 -3602 -3603 3604 -814 3607 0 c -1+1 --> 0 c ( b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ b^{1, 814}_0 ∧ p_814) -> (-b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ -b^{1, 815}_0) c in CNF: c -b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ -p_814 ∨ -b^{1, 815}_2 c -b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ -p_814 ∨ -b^{1, 815}_1 c -b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ -p_814 ∨ -b^{1, 815}_0 c in DIMACS: -3602 3603 -3604 -814 -3605 0 -3602 3603 -3604 -814 -3606 0 -3602 3603 -3604 -814 -3607 0 c 0+1 --> 1 c (-b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ -b^{1, 814}_0 ∧ p_814) -> (-b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ b^{1, 815}_0) c in CNF: c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ -p_814 ∨ -b^{1, 815}_2 c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ -p_814 ∨ -b^{1, 815}_1 c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ -p_814 ∨ b^{1, 815}_0 c in DIMACS: 3602 3603 3604 -814 -3605 0 3602 3603 3604 -814 -3606 0 3602 3603 3604 -814 3607 0 c 1+1 --> 2 c (-b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ b^{1, 814}_0 ∧ p_814) -> (-b^{1, 815}_2 ∧ b^{1, 815}_1 ∧ -b^{1, 815}_0) c in CNF: c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ -p_814 ∨ -b^{1, 815}_2 c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ -p_814 ∨ b^{1, 815}_1 c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ -p_814 ∨ -b^{1, 815}_0 c in DIMACS: 3602 3603 -3604 -814 -3605 0 3602 3603 -3604 -814 3606 0 3602 3603 -3604 -814 -3607 0 c 2+1 --> break c (-b^{1, 814}_2 ∧ b^{1, 814}_1 ∧ -b^{1, 814}_0 ∧ p_814) -> break c in CNF: c b^{1, 814}_2 ∨ -b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ -p_814 ∨ break c in DIMACS: 3602 -3603 3604 -814 1162 0 c 2-1 --> 1 c (-b^{1, 814}_2 ∧ b^{1, 814}_1 ∧ -b^{1, 814}_0 ∧ -p_814) -> (-b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ b^{1, 815}_0) c in CNF: c b^{1, 814}_2 ∨ -b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ p_814 ∨ -b^{1, 815}_2 c b^{1, 814}_2 ∨ -b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ p_814 ∨ -b^{1, 815}_1 c b^{1, 814}_2 ∨ -b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ p_814 ∨ b^{1, 815}_0 c in DIMACS: 3602 -3603 3604 814 -3605 0 3602 -3603 3604 814 -3606 0 3602 -3603 3604 814 3607 0 c 1-1 --> 0 c (-b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ b^{1, 814}_0 ∧ -p_814) -> (-b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ -b^{1, 815}_0) c in CNF: c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ p_814 ∨ -b^{1, 815}_2 c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ p_814 ∨ -b^{1, 815}_1 c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ p_814 ∨ -b^{1, 815}_0 c in DIMACS: 3602 3603 -3604 814 -3605 0 3602 3603 -3604 814 -3606 0 3602 3603 -3604 814 -3607 0 c 0-1 --> -1 c (-b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ -b^{1, 814}_0 ∧ -p_814) -> ( b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ b^{1, 815}_0) c in CNF: c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ p_814 ∨ b^{1, 815}_2 c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ p_814 ∨ -b^{1, 815}_1 c b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ p_814 ∨ b^{1, 815}_0 c in DIMACS: 3602 3603 3604 814 3605 0 3602 3603 3604 814 -3606 0 3602 3603 3604 814 3607 0 c -1-1 --> -2 c ( b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ b^{1, 814}_0 ∧ -p_814) -> ( b^{1, 815}_2 ∧ b^{1, 815}_1 ∧ -b^{1, 815}_0) c in CNF: c -b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ p_814 ∨ b^{1, 815}_2 c -b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ p_814 ∨ b^{1, 815}_1 c -b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ p_814 ∨ -b^{1, 815}_0 c in DIMACS: -3602 3603 -3604 814 3605 0 -3602 3603 -3604 814 3606 0 -3602 3603 -3604 814 -3607 0 c -2-1 --> break c ( b^{1, 814}_2 ∧ b^{1, 814}_1 ∧ -b^{1, 814}_0 ∧ -p_814) -> break c in CNF: c -b^{1, 814}_2 ∨ -b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ p_814 ∨ break c in DIMACS: -3602 -3603 3604 814 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 814}_2 ∧ -b^{1, 814}_1 ∧ -b^{1, 814}_0 ∧ true) c in CNF: c -b^{1, 814}_2 ∨ b^{1, 814}_1 ∨ b^{1, 814}_0 ∨ false c in DIMACS: -3602 3603 3604 0 c 3 does not represent an automaton state. c -(-b^{1, 814}_2 ∧ b^{1, 814}_1 ∧ b^{1, 814}_0 ∧ true) c in CNF: c b^{1, 814}_2 ∨ -b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ false c in DIMACS: 3602 -3603 -3604 0 c -3 does not represent an automaton state. c -( b^{1, 814}_2 ∧ b^{1, 814}_1 ∧ b^{1, 814}_0 ∧ true) c in CNF: c -b^{1, 814}_2 ∨ -b^{1, 814}_1 ∨ -b^{1, 814}_0 ∨ false c in DIMACS: -3602 -3603 -3604 0 c i = 815 c -2+1 --> -1 c ( b^{1, 815}_2 ∧ b^{1, 815}_1 ∧ -b^{1, 815}_0 ∧ p_815) -> ( b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ b^{1, 816}_0) c in CNF: c -b^{1, 815}_2 ∨ -b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ -p_815 ∨ b^{1, 816}_2 c -b^{1, 815}_2 ∨ -b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ -p_815 ∨ -b^{1, 816}_1 c -b^{1, 815}_2 ∨ -b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ -p_815 ∨ b^{1, 816}_0 c in DIMACS: -3605 -3606 3607 -815 3608 0 -3605 -3606 3607 -815 -3609 0 -3605 -3606 3607 -815 3610 0 c -1+1 --> 0 c ( b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ b^{1, 815}_0 ∧ p_815) -> (-b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ -b^{1, 816}_0) c in CNF: c -b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ -p_815 ∨ -b^{1, 816}_2 c -b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ -p_815 ∨ -b^{1, 816}_1 c -b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ -p_815 ∨ -b^{1, 816}_0 c in DIMACS: -3605 3606 -3607 -815 -3608 0 -3605 3606 -3607 -815 -3609 0 -3605 3606 -3607 -815 -3610 0 c 0+1 --> 1 c (-b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ -b^{1, 815}_0 ∧ p_815) -> (-b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ b^{1, 816}_0) c in CNF: c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ -p_815 ∨ -b^{1, 816}_2 c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ -p_815 ∨ -b^{1, 816}_1 c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ -p_815 ∨ b^{1, 816}_0 c in DIMACS: 3605 3606 3607 -815 -3608 0 3605 3606 3607 -815 -3609 0 3605 3606 3607 -815 3610 0 c 1+1 --> 2 c (-b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ b^{1, 815}_0 ∧ p_815) -> (-b^{1, 816}_2 ∧ b^{1, 816}_1 ∧ -b^{1, 816}_0) c in CNF: c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ -p_815 ∨ -b^{1, 816}_2 c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ -p_815 ∨ b^{1, 816}_1 c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ -p_815 ∨ -b^{1, 816}_0 c in DIMACS: 3605 3606 -3607 -815 -3608 0 3605 3606 -3607 -815 3609 0 3605 3606 -3607 -815 -3610 0 c 2+1 --> break c (-b^{1, 815}_2 ∧ b^{1, 815}_1 ∧ -b^{1, 815}_0 ∧ p_815) -> break c in CNF: c b^{1, 815}_2 ∨ -b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ -p_815 ∨ break c in DIMACS: 3605 -3606 3607 -815 1162 0 c 2-1 --> 1 c (-b^{1, 815}_2 ∧ b^{1, 815}_1 ∧ -b^{1, 815}_0 ∧ -p_815) -> (-b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ b^{1, 816}_0) c in CNF: c b^{1, 815}_2 ∨ -b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ p_815 ∨ -b^{1, 816}_2 c b^{1, 815}_2 ∨ -b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ p_815 ∨ -b^{1, 816}_1 c b^{1, 815}_2 ∨ -b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ p_815 ∨ b^{1, 816}_0 c in DIMACS: 3605 -3606 3607 815 -3608 0 3605 -3606 3607 815 -3609 0 3605 -3606 3607 815 3610 0 c 1-1 --> 0 c (-b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ b^{1, 815}_0 ∧ -p_815) -> (-b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ -b^{1, 816}_0) c in CNF: c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ p_815 ∨ -b^{1, 816}_2 c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ p_815 ∨ -b^{1, 816}_1 c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ p_815 ∨ -b^{1, 816}_0 c in DIMACS: 3605 3606 -3607 815 -3608 0 3605 3606 -3607 815 -3609 0 3605 3606 -3607 815 -3610 0 c 0-1 --> -1 c (-b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ -b^{1, 815}_0 ∧ -p_815) -> ( b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ b^{1, 816}_0) c in CNF: c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ p_815 ∨ b^{1, 816}_2 c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ p_815 ∨ -b^{1, 816}_1 c b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ p_815 ∨ b^{1, 816}_0 c in DIMACS: 3605 3606 3607 815 3608 0 3605 3606 3607 815 -3609 0 3605 3606 3607 815 3610 0 c -1-1 --> -2 c ( b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ b^{1, 815}_0 ∧ -p_815) -> ( b^{1, 816}_2 ∧ b^{1, 816}_1 ∧ -b^{1, 816}_0) c in CNF: c -b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ p_815 ∨ b^{1, 816}_2 c -b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ p_815 ∨ b^{1, 816}_1 c -b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ p_815 ∨ -b^{1, 816}_0 c in DIMACS: -3605 3606 -3607 815 3608 0 -3605 3606 -3607 815 3609 0 -3605 3606 -3607 815 -3610 0 c -2-1 --> break c ( b^{1, 815}_2 ∧ b^{1, 815}_1 ∧ -b^{1, 815}_0 ∧ -p_815) -> break c in CNF: c -b^{1, 815}_2 ∨ -b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ p_815 ∨ break c in DIMACS: -3605 -3606 3607 815 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 815}_2 ∧ -b^{1, 815}_1 ∧ -b^{1, 815}_0 ∧ true) c in CNF: c -b^{1, 815}_2 ∨ b^{1, 815}_1 ∨ b^{1, 815}_0 ∨ false c in DIMACS: -3605 3606 3607 0 c 3 does not represent an automaton state. c -(-b^{1, 815}_2 ∧ b^{1, 815}_1 ∧ b^{1, 815}_0 ∧ true) c in CNF: c b^{1, 815}_2 ∨ -b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ false c in DIMACS: 3605 -3606 -3607 0 c -3 does not represent an automaton state. c -( b^{1, 815}_2 ∧ b^{1, 815}_1 ∧ b^{1, 815}_0 ∧ true) c in CNF: c -b^{1, 815}_2 ∨ -b^{1, 815}_1 ∨ -b^{1, 815}_0 ∨ false c in DIMACS: -3605 -3606 -3607 0 c i = 816 c -2+1 --> -1 c ( b^{1, 816}_2 ∧ b^{1, 816}_1 ∧ -b^{1, 816}_0 ∧ p_816) -> ( b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ b^{1, 817}_0) c in CNF: c -b^{1, 816}_2 ∨ -b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ -p_816 ∨ b^{1, 817}_2 c -b^{1, 816}_2 ∨ -b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ -p_816 ∨ -b^{1, 817}_1 c -b^{1, 816}_2 ∨ -b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ -p_816 ∨ b^{1, 817}_0 c in DIMACS: -3608 -3609 3610 -816 3611 0 -3608 -3609 3610 -816 -3612 0 -3608 -3609 3610 -816 3613 0 c -1+1 --> 0 c ( b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ b^{1, 816}_0 ∧ p_816) -> (-b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ -b^{1, 817}_0) c in CNF: c -b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ -p_816 ∨ -b^{1, 817}_2 c -b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ -p_816 ∨ -b^{1, 817}_1 c -b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ -p_816 ∨ -b^{1, 817}_0 c in DIMACS: -3608 3609 -3610 -816 -3611 0 -3608 3609 -3610 -816 -3612 0 -3608 3609 -3610 -816 -3613 0 c 0+1 --> 1 c (-b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ -b^{1, 816}_0 ∧ p_816) -> (-b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ b^{1, 817}_0) c in CNF: c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ -p_816 ∨ -b^{1, 817}_2 c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ -p_816 ∨ -b^{1, 817}_1 c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ -p_816 ∨ b^{1, 817}_0 c in DIMACS: 3608 3609 3610 -816 -3611 0 3608 3609 3610 -816 -3612 0 3608 3609 3610 -816 3613 0 c 1+1 --> 2 c (-b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ b^{1, 816}_0 ∧ p_816) -> (-b^{1, 817}_2 ∧ b^{1, 817}_1 ∧ -b^{1, 817}_0) c in CNF: c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ -p_816 ∨ -b^{1, 817}_2 c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ -p_816 ∨ b^{1, 817}_1 c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ -p_816 ∨ -b^{1, 817}_0 c in DIMACS: 3608 3609 -3610 -816 -3611 0 3608 3609 -3610 -816 3612 0 3608 3609 -3610 -816 -3613 0 c 2+1 --> break c (-b^{1, 816}_2 ∧ b^{1, 816}_1 ∧ -b^{1, 816}_0 ∧ p_816) -> break c in CNF: c b^{1, 816}_2 ∨ -b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ -p_816 ∨ break c in DIMACS: 3608 -3609 3610 -816 1162 0 c 2-1 --> 1 c (-b^{1, 816}_2 ∧ b^{1, 816}_1 ∧ -b^{1, 816}_0 ∧ -p_816) -> (-b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ b^{1, 817}_0) c in CNF: c b^{1, 816}_2 ∨ -b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ p_816 ∨ -b^{1, 817}_2 c b^{1, 816}_2 ∨ -b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ p_816 ∨ -b^{1, 817}_1 c b^{1, 816}_2 ∨ -b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ p_816 ∨ b^{1, 817}_0 c in DIMACS: 3608 -3609 3610 816 -3611 0 3608 -3609 3610 816 -3612 0 3608 -3609 3610 816 3613 0 c 1-1 --> 0 c (-b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ b^{1, 816}_0 ∧ -p_816) -> (-b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ -b^{1, 817}_0) c in CNF: c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ p_816 ∨ -b^{1, 817}_2 c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ p_816 ∨ -b^{1, 817}_1 c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ p_816 ∨ -b^{1, 817}_0 c in DIMACS: 3608 3609 -3610 816 -3611 0 3608 3609 -3610 816 -3612 0 3608 3609 -3610 816 -3613 0 c 0-1 --> -1 c (-b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ -b^{1, 816}_0 ∧ -p_816) -> ( b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ b^{1, 817}_0) c in CNF: c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ p_816 ∨ b^{1, 817}_2 c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ p_816 ∨ -b^{1, 817}_1 c b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ p_816 ∨ b^{1, 817}_0 c in DIMACS: 3608 3609 3610 816 3611 0 3608 3609 3610 816 -3612 0 3608 3609 3610 816 3613 0 c -1-1 --> -2 c ( b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ b^{1, 816}_0 ∧ -p_816) -> ( b^{1, 817}_2 ∧ b^{1, 817}_1 ∧ -b^{1, 817}_0) c in CNF: c -b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ p_816 ∨ b^{1, 817}_2 c -b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ p_816 ∨ b^{1, 817}_1 c -b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ p_816 ∨ -b^{1, 817}_0 c in DIMACS: -3608 3609 -3610 816 3611 0 -3608 3609 -3610 816 3612 0 -3608 3609 -3610 816 -3613 0 c -2-1 --> break c ( b^{1, 816}_2 ∧ b^{1, 816}_1 ∧ -b^{1, 816}_0 ∧ -p_816) -> break c in CNF: c -b^{1, 816}_2 ∨ -b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ p_816 ∨ break c in DIMACS: -3608 -3609 3610 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 816}_2 ∧ -b^{1, 816}_1 ∧ -b^{1, 816}_0 ∧ true) c in CNF: c -b^{1, 816}_2 ∨ b^{1, 816}_1 ∨ b^{1, 816}_0 ∨ false c in DIMACS: -3608 3609 3610 0 c 3 does not represent an automaton state. c -(-b^{1, 816}_2 ∧ b^{1, 816}_1 ∧ b^{1, 816}_0 ∧ true) c in CNF: c b^{1, 816}_2 ∨ -b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ false c in DIMACS: 3608 -3609 -3610 0 c -3 does not represent an automaton state. c -( b^{1, 816}_2 ∧ b^{1, 816}_1 ∧ b^{1, 816}_0 ∧ true) c in CNF: c -b^{1, 816}_2 ∨ -b^{1, 816}_1 ∨ -b^{1, 816}_0 ∨ false c in DIMACS: -3608 -3609 -3610 0 c i = 817 c -2+1 --> -1 c ( b^{1, 817}_2 ∧ b^{1, 817}_1 ∧ -b^{1, 817}_0 ∧ p_817) -> ( b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ b^{1, 818}_0) c in CNF: c -b^{1, 817}_2 ∨ -b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ -p_817 ∨ b^{1, 818}_2 c -b^{1, 817}_2 ∨ -b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ -p_817 ∨ -b^{1, 818}_1 c -b^{1, 817}_2 ∨ -b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ -p_817 ∨ b^{1, 818}_0 c in DIMACS: -3611 -3612 3613 -817 3614 0 -3611 -3612 3613 -817 -3615 0 -3611 -3612 3613 -817 3616 0 c -1+1 --> 0 c ( b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ b^{1, 817}_0 ∧ p_817) -> (-b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ -b^{1, 818}_0) c in CNF: c -b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ -p_817 ∨ -b^{1, 818}_2 c -b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ -p_817 ∨ -b^{1, 818}_1 c -b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ -p_817 ∨ -b^{1, 818}_0 c in DIMACS: -3611 3612 -3613 -817 -3614 0 -3611 3612 -3613 -817 -3615 0 -3611 3612 -3613 -817 -3616 0 c 0+1 --> 1 c (-b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ -b^{1, 817}_0 ∧ p_817) -> (-b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ b^{1, 818}_0) c in CNF: c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ -p_817 ∨ -b^{1, 818}_2 c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ -p_817 ∨ -b^{1, 818}_1 c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ -p_817 ∨ b^{1, 818}_0 c in DIMACS: 3611 3612 3613 -817 -3614 0 3611 3612 3613 -817 -3615 0 3611 3612 3613 -817 3616 0 c 1+1 --> 2 c (-b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ b^{1, 817}_0 ∧ p_817) -> (-b^{1, 818}_2 ∧ b^{1, 818}_1 ∧ -b^{1, 818}_0) c in CNF: c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ -p_817 ∨ -b^{1, 818}_2 c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ -p_817 ∨ b^{1, 818}_1 c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ -p_817 ∨ -b^{1, 818}_0 c in DIMACS: 3611 3612 -3613 -817 -3614 0 3611 3612 -3613 -817 3615 0 3611 3612 -3613 -817 -3616 0 c 2+1 --> break c (-b^{1, 817}_2 ∧ b^{1, 817}_1 ∧ -b^{1, 817}_0 ∧ p_817) -> break c in CNF: c b^{1, 817}_2 ∨ -b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ -p_817 ∨ break c in DIMACS: 3611 -3612 3613 -817 1162 0 c 2-1 --> 1 c (-b^{1, 817}_2 ∧ b^{1, 817}_1 ∧ -b^{1, 817}_0 ∧ -p_817) -> (-b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ b^{1, 818}_0) c in CNF: c b^{1, 817}_2 ∨ -b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ p_817 ∨ -b^{1, 818}_2 c b^{1, 817}_2 ∨ -b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ p_817 ∨ -b^{1, 818}_1 c b^{1, 817}_2 ∨ -b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ p_817 ∨ b^{1, 818}_0 c in DIMACS: 3611 -3612 3613 817 -3614 0 3611 -3612 3613 817 -3615 0 3611 -3612 3613 817 3616 0 c 1-1 --> 0 c (-b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ b^{1, 817}_0 ∧ -p_817) -> (-b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ -b^{1, 818}_0) c in CNF: c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ p_817 ∨ -b^{1, 818}_2 c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ p_817 ∨ -b^{1, 818}_1 c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ p_817 ∨ -b^{1, 818}_0 c in DIMACS: 3611 3612 -3613 817 -3614 0 3611 3612 -3613 817 -3615 0 3611 3612 -3613 817 -3616 0 c 0-1 --> -1 c (-b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ -b^{1, 817}_0 ∧ -p_817) -> ( b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ b^{1, 818}_0) c in CNF: c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ p_817 ∨ b^{1, 818}_2 c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ p_817 ∨ -b^{1, 818}_1 c b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ p_817 ∨ b^{1, 818}_0 c in DIMACS: 3611 3612 3613 817 3614 0 3611 3612 3613 817 -3615 0 3611 3612 3613 817 3616 0 c -1-1 --> -2 c ( b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ b^{1, 817}_0 ∧ -p_817) -> ( b^{1, 818}_2 ∧ b^{1, 818}_1 ∧ -b^{1, 818}_0) c in CNF: c -b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ p_817 ∨ b^{1, 818}_2 c -b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ p_817 ∨ b^{1, 818}_1 c -b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ p_817 ∨ -b^{1, 818}_0 c in DIMACS: -3611 3612 -3613 817 3614 0 -3611 3612 -3613 817 3615 0 -3611 3612 -3613 817 -3616 0 c -2-1 --> break c ( b^{1, 817}_2 ∧ b^{1, 817}_1 ∧ -b^{1, 817}_0 ∧ -p_817) -> break c in CNF: c -b^{1, 817}_2 ∨ -b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ p_817 ∨ break c in DIMACS: -3611 -3612 3613 817 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 817}_2 ∧ -b^{1, 817}_1 ∧ -b^{1, 817}_0 ∧ true) c in CNF: c -b^{1, 817}_2 ∨ b^{1, 817}_1 ∨ b^{1, 817}_0 ∨ false c in DIMACS: -3611 3612 3613 0 c 3 does not represent an automaton state. c -(-b^{1, 817}_2 ∧ b^{1, 817}_1 ∧ b^{1, 817}_0 ∧ true) c in CNF: c b^{1, 817}_2 ∨ -b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ false c in DIMACS: 3611 -3612 -3613 0 c -3 does not represent an automaton state. c -( b^{1, 817}_2 ∧ b^{1, 817}_1 ∧ b^{1, 817}_0 ∧ true) c in CNF: c -b^{1, 817}_2 ∨ -b^{1, 817}_1 ∨ -b^{1, 817}_0 ∨ false c in DIMACS: -3611 -3612 -3613 0 c i = 818 c -2+1 --> -1 c ( b^{1, 818}_2 ∧ b^{1, 818}_1 ∧ -b^{1, 818}_0 ∧ p_818) -> ( b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ b^{1, 819}_0) c in CNF: c -b^{1, 818}_2 ∨ -b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ -p_818 ∨ b^{1, 819}_2 c -b^{1, 818}_2 ∨ -b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ -p_818 ∨ -b^{1, 819}_1 c -b^{1, 818}_2 ∨ -b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ -p_818 ∨ b^{1, 819}_0 c in DIMACS: -3614 -3615 3616 -818 3617 0 -3614 -3615 3616 -818 -3618 0 -3614 -3615 3616 -818 3619 0 c -1+1 --> 0 c ( b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ b^{1, 818}_0 ∧ p_818) -> (-b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ -b^{1, 819}_0) c in CNF: c -b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ -p_818 ∨ -b^{1, 819}_2 c -b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ -p_818 ∨ -b^{1, 819}_1 c -b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ -p_818 ∨ -b^{1, 819}_0 c in DIMACS: -3614 3615 -3616 -818 -3617 0 -3614 3615 -3616 -818 -3618 0 -3614 3615 -3616 -818 -3619 0 c 0+1 --> 1 c (-b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ -b^{1, 818}_0 ∧ p_818) -> (-b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ b^{1, 819}_0) c in CNF: c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ -p_818 ∨ -b^{1, 819}_2 c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ -p_818 ∨ -b^{1, 819}_1 c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ -p_818 ∨ b^{1, 819}_0 c in DIMACS: 3614 3615 3616 -818 -3617 0 3614 3615 3616 -818 -3618 0 3614 3615 3616 -818 3619 0 c 1+1 --> 2 c (-b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ b^{1, 818}_0 ∧ p_818) -> (-b^{1, 819}_2 ∧ b^{1, 819}_1 ∧ -b^{1, 819}_0) c in CNF: c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ -p_818 ∨ -b^{1, 819}_2 c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ -p_818 ∨ b^{1, 819}_1 c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ -p_818 ∨ -b^{1, 819}_0 c in DIMACS: 3614 3615 -3616 -818 -3617 0 3614 3615 -3616 -818 3618 0 3614 3615 -3616 -818 -3619 0 c 2+1 --> break c (-b^{1, 818}_2 ∧ b^{1, 818}_1 ∧ -b^{1, 818}_0 ∧ p_818) -> break c in CNF: c b^{1, 818}_2 ∨ -b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ -p_818 ∨ break c in DIMACS: 3614 -3615 3616 -818 1162 0 c 2-1 --> 1 c (-b^{1, 818}_2 ∧ b^{1, 818}_1 ∧ -b^{1, 818}_0 ∧ -p_818) -> (-b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ b^{1, 819}_0) c in CNF: c b^{1, 818}_2 ∨ -b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ p_818 ∨ -b^{1, 819}_2 c b^{1, 818}_2 ∨ -b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ p_818 ∨ -b^{1, 819}_1 c b^{1, 818}_2 ∨ -b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ p_818 ∨ b^{1, 819}_0 c in DIMACS: 3614 -3615 3616 818 -3617 0 3614 -3615 3616 818 -3618 0 3614 -3615 3616 818 3619 0 c 1-1 --> 0 c (-b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ b^{1, 818}_0 ∧ -p_818) -> (-b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ -b^{1, 819}_0) c in CNF: c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ p_818 ∨ -b^{1, 819}_2 c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ p_818 ∨ -b^{1, 819}_1 c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ p_818 ∨ -b^{1, 819}_0 c in DIMACS: 3614 3615 -3616 818 -3617 0 3614 3615 -3616 818 -3618 0 3614 3615 -3616 818 -3619 0 c 0-1 --> -1 c (-b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ -b^{1, 818}_0 ∧ -p_818) -> ( b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ b^{1, 819}_0) c in CNF: c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ p_818 ∨ b^{1, 819}_2 c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ p_818 ∨ -b^{1, 819}_1 c b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ p_818 ∨ b^{1, 819}_0 c in DIMACS: 3614 3615 3616 818 3617 0 3614 3615 3616 818 -3618 0 3614 3615 3616 818 3619 0 c -1-1 --> -2 c ( b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ b^{1, 818}_0 ∧ -p_818) -> ( b^{1, 819}_2 ∧ b^{1, 819}_1 ∧ -b^{1, 819}_0) c in CNF: c -b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ p_818 ∨ b^{1, 819}_2 c -b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ p_818 ∨ b^{1, 819}_1 c -b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ p_818 ∨ -b^{1, 819}_0 c in DIMACS: -3614 3615 -3616 818 3617 0 -3614 3615 -3616 818 3618 0 -3614 3615 -3616 818 -3619 0 c -2-1 --> break c ( b^{1, 818}_2 ∧ b^{1, 818}_1 ∧ -b^{1, 818}_0 ∧ -p_818) -> break c in CNF: c -b^{1, 818}_2 ∨ -b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ p_818 ∨ break c in DIMACS: -3614 -3615 3616 818 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 818}_2 ∧ -b^{1, 818}_1 ∧ -b^{1, 818}_0 ∧ true) c in CNF: c -b^{1, 818}_2 ∨ b^{1, 818}_1 ∨ b^{1, 818}_0 ∨ false c in DIMACS: -3614 3615 3616 0 c 3 does not represent an automaton state. c -(-b^{1, 818}_2 ∧ b^{1, 818}_1 ∧ b^{1, 818}_0 ∧ true) c in CNF: c b^{1, 818}_2 ∨ -b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ false c in DIMACS: 3614 -3615 -3616 0 c -3 does not represent an automaton state. c -( b^{1, 818}_2 ∧ b^{1, 818}_1 ∧ b^{1, 818}_0 ∧ true) c in CNF: c -b^{1, 818}_2 ∨ -b^{1, 818}_1 ∨ -b^{1, 818}_0 ∨ false c in DIMACS: -3614 -3615 -3616 0 c i = 819 c -2+1 --> -1 c ( b^{1, 819}_2 ∧ b^{1, 819}_1 ∧ -b^{1, 819}_0 ∧ p_819) -> ( b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ b^{1, 820}_0) c in CNF: c -b^{1, 819}_2 ∨ -b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ -p_819 ∨ b^{1, 820}_2 c -b^{1, 819}_2 ∨ -b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ -p_819 ∨ -b^{1, 820}_1 c -b^{1, 819}_2 ∨ -b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ -p_819 ∨ b^{1, 820}_0 c in DIMACS: -3617 -3618 3619 -819 3620 0 -3617 -3618 3619 -819 -3621 0 -3617 -3618 3619 -819 3622 0 c -1+1 --> 0 c ( b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ b^{1, 819}_0 ∧ p_819) -> (-b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ -b^{1, 820}_0) c in CNF: c -b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ -p_819 ∨ -b^{1, 820}_2 c -b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ -p_819 ∨ -b^{1, 820}_1 c -b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ -p_819 ∨ -b^{1, 820}_0 c in DIMACS: -3617 3618 -3619 -819 -3620 0 -3617 3618 -3619 -819 -3621 0 -3617 3618 -3619 -819 -3622 0 c 0+1 --> 1 c (-b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ -b^{1, 819}_0 ∧ p_819) -> (-b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ b^{1, 820}_0) c in CNF: c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ -p_819 ∨ -b^{1, 820}_2 c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ -p_819 ∨ -b^{1, 820}_1 c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ -p_819 ∨ b^{1, 820}_0 c in DIMACS: 3617 3618 3619 -819 -3620 0 3617 3618 3619 -819 -3621 0 3617 3618 3619 -819 3622 0 c 1+1 --> 2 c (-b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ b^{1, 819}_0 ∧ p_819) -> (-b^{1, 820}_2 ∧ b^{1, 820}_1 ∧ -b^{1, 820}_0) c in CNF: c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ -p_819 ∨ -b^{1, 820}_2 c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ -p_819 ∨ b^{1, 820}_1 c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ -p_819 ∨ -b^{1, 820}_0 c in DIMACS: 3617 3618 -3619 -819 -3620 0 3617 3618 -3619 -819 3621 0 3617 3618 -3619 -819 -3622 0 c 2+1 --> break c (-b^{1, 819}_2 ∧ b^{1, 819}_1 ∧ -b^{1, 819}_0 ∧ p_819) -> break c in CNF: c b^{1, 819}_2 ∨ -b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ -p_819 ∨ break c in DIMACS: 3617 -3618 3619 -819 1162 0 c 2-1 --> 1 c (-b^{1, 819}_2 ∧ b^{1, 819}_1 ∧ -b^{1, 819}_0 ∧ -p_819) -> (-b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ b^{1, 820}_0) c in CNF: c b^{1, 819}_2 ∨ -b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ p_819 ∨ -b^{1, 820}_2 c b^{1, 819}_2 ∨ -b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ p_819 ∨ -b^{1, 820}_1 c b^{1, 819}_2 ∨ -b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ p_819 ∨ b^{1, 820}_0 c in DIMACS: 3617 -3618 3619 819 -3620 0 3617 -3618 3619 819 -3621 0 3617 -3618 3619 819 3622 0 c 1-1 --> 0 c (-b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ b^{1, 819}_0 ∧ -p_819) -> (-b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ -b^{1, 820}_0) c in CNF: c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ p_819 ∨ -b^{1, 820}_2 c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ p_819 ∨ -b^{1, 820}_1 c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ p_819 ∨ -b^{1, 820}_0 c in DIMACS: 3617 3618 -3619 819 -3620 0 3617 3618 -3619 819 -3621 0 3617 3618 -3619 819 -3622 0 c 0-1 --> -1 c (-b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ -b^{1, 819}_0 ∧ -p_819) -> ( b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ b^{1, 820}_0) c in CNF: c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ p_819 ∨ b^{1, 820}_2 c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ p_819 ∨ -b^{1, 820}_1 c b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ p_819 ∨ b^{1, 820}_0 c in DIMACS: 3617 3618 3619 819 3620 0 3617 3618 3619 819 -3621 0 3617 3618 3619 819 3622 0 c -1-1 --> -2 c ( b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ b^{1, 819}_0 ∧ -p_819) -> ( b^{1, 820}_2 ∧ b^{1, 820}_1 ∧ -b^{1, 820}_0) c in CNF: c -b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ p_819 ∨ b^{1, 820}_2 c -b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ p_819 ∨ b^{1, 820}_1 c -b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ p_819 ∨ -b^{1, 820}_0 c in DIMACS: -3617 3618 -3619 819 3620 0 -3617 3618 -3619 819 3621 0 -3617 3618 -3619 819 -3622 0 c -2-1 --> break c ( b^{1, 819}_2 ∧ b^{1, 819}_1 ∧ -b^{1, 819}_0 ∧ -p_819) -> break c in CNF: c -b^{1, 819}_2 ∨ -b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ p_819 ∨ break c in DIMACS: -3617 -3618 3619 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 819}_2 ∧ -b^{1, 819}_1 ∧ -b^{1, 819}_0 ∧ true) c in CNF: c -b^{1, 819}_2 ∨ b^{1, 819}_1 ∨ b^{1, 819}_0 ∨ false c in DIMACS: -3617 3618 3619 0 c 3 does not represent an automaton state. c -(-b^{1, 819}_2 ∧ b^{1, 819}_1 ∧ b^{1, 819}_0 ∧ true) c in CNF: c b^{1, 819}_2 ∨ -b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ false c in DIMACS: 3617 -3618 -3619 0 c -3 does not represent an automaton state. c -( b^{1, 819}_2 ∧ b^{1, 819}_1 ∧ b^{1, 819}_0 ∧ true) c in CNF: c -b^{1, 819}_2 ∨ -b^{1, 819}_1 ∨ -b^{1, 819}_0 ∨ false c in DIMACS: -3617 -3618 -3619 0 c i = 820 c -2+1 --> -1 c ( b^{1, 820}_2 ∧ b^{1, 820}_1 ∧ -b^{1, 820}_0 ∧ p_820) -> ( b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ b^{1, 821}_0) c in CNF: c -b^{1, 820}_2 ∨ -b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ -p_820 ∨ b^{1, 821}_2 c -b^{1, 820}_2 ∨ -b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ -p_820 ∨ -b^{1, 821}_1 c -b^{1, 820}_2 ∨ -b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ -p_820 ∨ b^{1, 821}_0 c in DIMACS: -3620 -3621 3622 -820 3623 0 -3620 -3621 3622 -820 -3624 0 -3620 -3621 3622 -820 3625 0 c -1+1 --> 0 c ( b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ b^{1, 820}_0 ∧ p_820) -> (-b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ -b^{1, 821}_0) c in CNF: c -b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ -p_820 ∨ -b^{1, 821}_2 c -b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ -p_820 ∨ -b^{1, 821}_1 c -b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ -p_820 ∨ -b^{1, 821}_0 c in DIMACS: -3620 3621 -3622 -820 -3623 0 -3620 3621 -3622 -820 -3624 0 -3620 3621 -3622 -820 -3625 0 c 0+1 --> 1 c (-b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ -b^{1, 820}_0 ∧ p_820) -> (-b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ b^{1, 821}_0) c in CNF: c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ -p_820 ∨ -b^{1, 821}_2 c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ -p_820 ∨ -b^{1, 821}_1 c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ -p_820 ∨ b^{1, 821}_0 c in DIMACS: 3620 3621 3622 -820 -3623 0 3620 3621 3622 -820 -3624 0 3620 3621 3622 -820 3625 0 c 1+1 --> 2 c (-b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ b^{1, 820}_0 ∧ p_820) -> (-b^{1, 821}_2 ∧ b^{1, 821}_1 ∧ -b^{1, 821}_0) c in CNF: c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ -p_820 ∨ -b^{1, 821}_2 c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ -p_820 ∨ b^{1, 821}_1 c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ -p_820 ∨ -b^{1, 821}_0 c in DIMACS: 3620 3621 -3622 -820 -3623 0 3620 3621 -3622 -820 3624 0 3620 3621 -3622 -820 -3625 0 c 2+1 --> break c (-b^{1, 820}_2 ∧ b^{1, 820}_1 ∧ -b^{1, 820}_0 ∧ p_820) -> break c in CNF: c b^{1, 820}_2 ∨ -b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ -p_820 ∨ break c in DIMACS: 3620 -3621 3622 -820 1162 0 c 2-1 --> 1 c (-b^{1, 820}_2 ∧ b^{1, 820}_1 ∧ -b^{1, 820}_0 ∧ -p_820) -> (-b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ b^{1, 821}_0) c in CNF: c b^{1, 820}_2 ∨ -b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ p_820 ∨ -b^{1, 821}_2 c b^{1, 820}_2 ∨ -b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ p_820 ∨ -b^{1, 821}_1 c b^{1, 820}_2 ∨ -b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ p_820 ∨ b^{1, 821}_0 c in DIMACS: 3620 -3621 3622 820 -3623 0 3620 -3621 3622 820 -3624 0 3620 -3621 3622 820 3625 0 c 1-1 --> 0 c (-b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ b^{1, 820}_0 ∧ -p_820) -> (-b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ -b^{1, 821}_0) c in CNF: c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ p_820 ∨ -b^{1, 821}_2 c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ p_820 ∨ -b^{1, 821}_1 c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ p_820 ∨ -b^{1, 821}_0 c in DIMACS: 3620 3621 -3622 820 -3623 0 3620 3621 -3622 820 -3624 0 3620 3621 -3622 820 -3625 0 c 0-1 --> -1 c (-b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ -b^{1, 820}_0 ∧ -p_820) -> ( b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ b^{1, 821}_0) c in CNF: c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ p_820 ∨ b^{1, 821}_2 c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ p_820 ∨ -b^{1, 821}_1 c b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ p_820 ∨ b^{1, 821}_0 c in DIMACS: 3620 3621 3622 820 3623 0 3620 3621 3622 820 -3624 0 3620 3621 3622 820 3625 0 c -1-1 --> -2 c ( b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ b^{1, 820}_0 ∧ -p_820) -> ( b^{1, 821}_2 ∧ b^{1, 821}_1 ∧ -b^{1, 821}_0) c in CNF: c -b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ p_820 ∨ b^{1, 821}_2 c -b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ p_820 ∨ b^{1, 821}_1 c -b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ p_820 ∨ -b^{1, 821}_0 c in DIMACS: -3620 3621 -3622 820 3623 0 -3620 3621 -3622 820 3624 0 -3620 3621 -3622 820 -3625 0 c -2-1 --> break c ( b^{1, 820}_2 ∧ b^{1, 820}_1 ∧ -b^{1, 820}_0 ∧ -p_820) -> break c in CNF: c -b^{1, 820}_2 ∨ -b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ p_820 ∨ break c in DIMACS: -3620 -3621 3622 820 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 820}_2 ∧ -b^{1, 820}_1 ∧ -b^{1, 820}_0 ∧ true) c in CNF: c -b^{1, 820}_2 ∨ b^{1, 820}_1 ∨ b^{1, 820}_0 ∨ false c in DIMACS: -3620 3621 3622 0 c 3 does not represent an automaton state. c -(-b^{1, 820}_2 ∧ b^{1, 820}_1 ∧ b^{1, 820}_0 ∧ true) c in CNF: c b^{1, 820}_2 ∨ -b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ false c in DIMACS: 3620 -3621 -3622 0 c -3 does not represent an automaton state. c -( b^{1, 820}_2 ∧ b^{1, 820}_1 ∧ b^{1, 820}_0 ∧ true) c in CNF: c -b^{1, 820}_2 ∨ -b^{1, 820}_1 ∨ -b^{1, 820}_0 ∨ false c in DIMACS: -3620 -3621 -3622 0 c i = 821 c -2+1 --> -1 c ( b^{1, 821}_2 ∧ b^{1, 821}_1 ∧ -b^{1, 821}_0 ∧ p_821) -> ( b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ b^{1, 822}_0) c in CNF: c -b^{1, 821}_2 ∨ -b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ -p_821 ∨ b^{1, 822}_2 c -b^{1, 821}_2 ∨ -b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ -p_821 ∨ -b^{1, 822}_1 c -b^{1, 821}_2 ∨ -b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ -p_821 ∨ b^{1, 822}_0 c in DIMACS: -3623 -3624 3625 -821 3626 0 -3623 -3624 3625 -821 -3627 0 -3623 -3624 3625 -821 3628 0 c -1+1 --> 0 c ( b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ b^{1, 821}_0 ∧ p_821) -> (-b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ -b^{1, 822}_0) c in CNF: c -b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ -p_821 ∨ -b^{1, 822}_2 c -b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ -p_821 ∨ -b^{1, 822}_1 c -b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ -p_821 ∨ -b^{1, 822}_0 c in DIMACS: -3623 3624 -3625 -821 -3626 0 -3623 3624 -3625 -821 -3627 0 -3623 3624 -3625 -821 -3628 0 c 0+1 --> 1 c (-b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ -b^{1, 821}_0 ∧ p_821) -> (-b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ b^{1, 822}_0) c in CNF: c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ -p_821 ∨ -b^{1, 822}_2 c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ -p_821 ∨ -b^{1, 822}_1 c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ -p_821 ∨ b^{1, 822}_0 c in DIMACS: 3623 3624 3625 -821 -3626 0 3623 3624 3625 -821 -3627 0 3623 3624 3625 -821 3628 0 c 1+1 --> 2 c (-b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ b^{1, 821}_0 ∧ p_821) -> (-b^{1, 822}_2 ∧ b^{1, 822}_1 ∧ -b^{1, 822}_0) c in CNF: c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ -p_821 ∨ -b^{1, 822}_2 c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ -p_821 ∨ b^{1, 822}_1 c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ -p_821 ∨ -b^{1, 822}_0 c in DIMACS: 3623 3624 -3625 -821 -3626 0 3623 3624 -3625 -821 3627 0 3623 3624 -3625 -821 -3628 0 c 2+1 --> break c (-b^{1, 821}_2 ∧ b^{1, 821}_1 ∧ -b^{1, 821}_0 ∧ p_821) -> break c in CNF: c b^{1, 821}_2 ∨ -b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ -p_821 ∨ break c in DIMACS: 3623 -3624 3625 -821 1162 0 c 2-1 --> 1 c (-b^{1, 821}_2 ∧ b^{1, 821}_1 ∧ -b^{1, 821}_0 ∧ -p_821) -> (-b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ b^{1, 822}_0) c in CNF: c b^{1, 821}_2 ∨ -b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ p_821 ∨ -b^{1, 822}_2 c b^{1, 821}_2 ∨ -b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ p_821 ∨ -b^{1, 822}_1 c b^{1, 821}_2 ∨ -b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ p_821 ∨ b^{1, 822}_0 c in DIMACS: 3623 -3624 3625 821 -3626 0 3623 -3624 3625 821 -3627 0 3623 -3624 3625 821 3628 0 c 1-1 --> 0 c (-b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ b^{1, 821}_0 ∧ -p_821) -> (-b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ -b^{1, 822}_0) c in CNF: c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ p_821 ∨ -b^{1, 822}_2 c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ p_821 ∨ -b^{1, 822}_1 c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ p_821 ∨ -b^{1, 822}_0 c in DIMACS: 3623 3624 -3625 821 -3626 0 3623 3624 -3625 821 -3627 0 3623 3624 -3625 821 -3628 0 c 0-1 --> -1 c (-b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ -b^{1, 821}_0 ∧ -p_821) -> ( b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ b^{1, 822}_0) c in CNF: c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ p_821 ∨ b^{1, 822}_2 c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ p_821 ∨ -b^{1, 822}_1 c b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ p_821 ∨ b^{1, 822}_0 c in DIMACS: 3623 3624 3625 821 3626 0 3623 3624 3625 821 -3627 0 3623 3624 3625 821 3628 0 c -1-1 --> -2 c ( b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ b^{1, 821}_0 ∧ -p_821) -> ( b^{1, 822}_2 ∧ b^{1, 822}_1 ∧ -b^{1, 822}_0) c in CNF: c -b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ p_821 ∨ b^{1, 822}_2 c -b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ p_821 ∨ b^{1, 822}_1 c -b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ p_821 ∨ -b^{1, 822}_0 c in DIMACS: -3623 3624 -3625 821 3626 0 -3623 3624 -3625 821 3627 0 -3623 3624 -3625 821 -3628 0 c -2-1 --> break c ( b^{1, 821}_2 ∧ b^{1, 821}_1 ∧ -b^{1, 821}_0 ∧ -p_821) -> break c in CNF: c -b^{1, 821}_2 ∨ -b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ p_821 ∨ break c in DIMACS: -3623 -3624 3625 821 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 821}_2 ∧ -b^{1, 821}_1 ∧ -b^{1, 821}_0 ∧ true) c in CNF: c -b^{1, 821}_2 ∨ b^{1, 821}_1 ∨ b^{1, 821}_0 ∨ false c in DIMACS: -3623 3624 3625 0 c 3 does not represent an automaton state. c -(-b^{1, 821}_2 ∧ b^{1, 821}_1 ∧ b^{1, 821}_0 ∧ true) c in CNF: c b^{1, 821}_2 ∨ -b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ false c in DIMACS: 3623 -3624 -3625 0 c -3 does not represent an automaton state. c -( b^{1, 821}_2 ∧ b^{1, 821}_1 ∧ b^{1, 821}_0 ∧ true) c in CNF: c -b^{1, 821}_2 ∨ -b^{1, 821}_1 ∨ -b^{1, 821}_0 ∨ false c in DIMACS: -3623 -3624 -3625 0 c i = 822 c -2+1 --> -1 c ( b^{1, 822}_2 ∧ b^{1, 822}_1 ∧ -b^{1, 822}_0 ∧ p_822) -> ( b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ b^{1, 823}_0) c in CNF: c -b^{1, 822}_2 ∨ -b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ -p_822 ∨ b^{1, 823}_2 c -b^{1, 822}_2 ∨ -b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ -p_822 ∨ -b^{1, 823}_1 c -b^{1, 822}_2 ∨ -b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ -p_822 ∨ b^{1, 823}_0 c in DIMACS: -3626 -3627 3628 -822 3629 0 -3626 -3627 3628 -822 -3630 0 -3626 -3627 3628 -822 3631 0 c -1+1 --> 0 c ( b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ b^{1, 822}_0 ∧ p_822) -> (-b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ -b^{1, 823}_0) c in CNF: c -b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ -p_822 ∨ -b^{1, 823}_2 c -b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ -p_822 ∨ -b^{1, 823}_1 c -b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ -p_822 ∨ -b^{1, 823}_0 c in DIMACS: -3626 3627 -3628 -822 -3629 0 -3626 3627 -3628 -822 -3630 0 -3626 3627 -3628 -822 -3631 0 c 0+1 --> 1 c (-b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ -b^{1, 822}_0 ∧ p_822) -> (-b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ b^{1, 823}_0) c in CNF: c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ -p_822 ∨ -b^{1, 823}_2 c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ -p_822 ∨ -b^{1, 823}_1 c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ -p_822 ∨ b^{1, 823}_0 c in DIMACS: 3626 3627 3628 -822 -3629 0 3626 3627 3628 -822 -3630 0 3626 3627 3628 -822 3631 0 c 1+1 --> 2 c (-b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ b^{1, 822}_0 ∧ p_822) -> (-b^{1, 823}_2 ∧ b^{1, 823}_1 ∧ -b^{1, 823}_0) c in CNF: c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ -p_822 ∨ -b^{1, 823}_2 c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ -p_822 ∨ b^{1, 823}_1 c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ -p_822 ∨ -b^{1, 823}_0 c in DIMACS: 3626 3627 -3628 -822 -3629 0 3626 3627 -3628 -822 3630 0 3626 3627 -3628 -822 -3631 0 c 2+1 --> break c (-b^{1, 822}_2 ∧ b^{1, 822}_1 ∧ -b^{1, 822}_0 ∧ p_822) -> break c in CNF: c b^{1, 822}_2 ∨ -b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ -p_822 ∨ break c in DIMACS: 3626 -3627 3628 -822 1162 0 c 2-1 --> 1 c (-b^{1, 822}_2 ∧ b^{1, 822}_1 ∧ -b^{1, 822}_0 ∧ -p_822) -> (-b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ b^{1, 823}_0) c in CNF: c b^{1, 822}_2 ∨ -b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ p_822 ∨ -b^{1, 823}_2 c b^{1, 822}_2 ∨ -b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ p_822 ∨ -b^{1, 823}_1 c b^{1, 822}_2 ∨ -b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ p_822 ∨ b^{1, 823}_0 c in DIMACS: 3626 -3627 3628 822 -3629 0 3626 -3627 3628 822 -3630 0 3626 -3627 3628 822 3631 0 c 1-1 --> 0 c (-b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ b^{1, 822}_0 ∧ -p_822) -> (-b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ -b^{1, 823}_0) c in CNF: c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ p_822 ∨ -b^{1, 823}_2 c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ p_822 ∨ -b^{1, 823}_1 c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ p_822 ∨ -b^{1, 823}_0 c in DIMACS: 3626 3627 -3628 822 -3629 0 3626 3627 -3628 822 -3630 0 3626 3627 -3628 822 -3631 0 c 0-1 --> -1 c (-b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ -b^{1, 822}_0 ∧ -p_822) -> ( b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ b^{1, 823}_0) c in CNF: c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ p_822 ∨ b^{1, 823}_2 c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ p_822 ∨ -b^{1, 823}_1 c b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ p_822 ∨ b^{1, 823}_0 c in DIMACS: 3626 3627 3628 822 3629 0 3626 3627 3628 822 -3630 0 3626 3627 3628 822 3631 0 c -1-1 --> -2 c ( b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ b^{1, 822}_0 ∧ -p_822) -> ( b^{1, 823}_2 ∧ b^{1, 823}_1 ∧ -b^{1, 823}_0) c in CNF: c -b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ p_822 ∨ b^{1, 823}_2 c -b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ p_822 ∨ b^{1, 823}_1 c -b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ p_822 ∨ -b^{1, 823}_0 c in DIMACS: -3626 3627 -3628 822 3629 0 -3626 3627 -3628 822 3630 0 -3626 3627 -3628 822 -3631 0 c -2-1 --> break c ( b^{1, 822}_2 ∧ b^{1, 822}_1 ∧ -b^{1, 822}_0 ∧ -p_822) -> break c in CNF: c -b^{1, 822}_2 ∨ -b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ p_822 ∨ break c in DIMACS: -3626 -3627 3628 822 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 822}_2 ∧ -b^{1, 822}_1 ∧ -b^{1, 822}_0 ∧ true) c in CNF: c -b^{1, 822}_2 ∨ b^{1, 822}_1 ∨ b^{1, 822}_0 ∨ false c in DIMACS: -3626 3627 3628 0 c 3 does not represent an automaton state. c -(-b^{1, 822}_2 ∧ b^{1, 822}_1 ∧ b^{1, 822}_0 ∧ true) c in CNF: c b^{1, 822}_2 ∨ -b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ false c in DIMACS: 3626 -3627 -3628 0 c -3 does not represent an automaton state. c -( b^{1, 822}_2 ∧ b^{1, 822}_1 ∧ b^{1, 822}_0 ∧ true) c in CNF: c -b^{1, 822}_2 ∨ -b^{1, 822}_1 ∨ -b^{1, 822}_0 ∨ false c in DIMACS: -3626 -3627 -3628 0 c i = 823 c -2+1 --> -1 c ( b^{1, 823}_2 ∧ b^{1, 823}_1 ∧ -b^{1, 823}_0 ∧ p_823) -> ( b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ b^{1, 824}_0) c in CNF: c -b^{1, 823}_2 ∨ -b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ -p_823 ∨ b^{1, 824}_2 c -b^{1, 823}_2 ∨ -b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ -p_823 ∨ -b^{1, 824}_1 c -b^{1, 823}_2 ∨ -b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ -p_823 ∨ b^{1, 824}_0 c in DIMACS: -3629 -3630 3631 -823 3632 0 -3629 -3630 3631 -823 -3633 0 -3629 -3630 3631 -823 3634 0 c -1+1 --> 0 c ( b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ b^{1, 823}_0 ∧ p_823) -> (-b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ -b^{1, 824}_0) c in CNF: c -b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ -p_823 ∨ -b^{1, 824}_2 c -b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ -p_823 ∨ -b^{1, 824}_1 c -b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ -p_823 ∨ -b^{1, 824}_0 c in DIMACS: -3629 3630 -3631 -823 -3632 0 -3629 3630 -3631 -823 -3633 0 -3629 3630 -3631 -823 -3634 0 c 0+1 --> 1 c (-b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ -b^{1, 823}_0 ∧ p_823) -> (-b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ b^{1, 824}_0) c in CNF: c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ -p_823 ∨ -b^{1, 824}_2 c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ -p_823 ∨ -b^{1, 824}_1 c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ -p_823 ∨ b^{1, 824}_0 c in DIMACS: 3629 3630 3631 -823 -3632 0 3629 3630 3631 -823 -3633 0 3629 3630 3631 -823 3634 0 c 1+1 --> 2 c (-b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ b^{1, 823}_0 ∧ p_823) -> (-b^{1, 824}_2 ∧ b^{1, 824}_1 ∧ -b^{1, 824}_0) c in CNF: c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ -p_823 ∨ -b^{1, 824}_2 c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ -p_823 ∨ b^{1, 824}_1 c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ -p_823 ∨ -b^{1, 824}_0 c in DIMACS: 3629 3630 -3631 -823 -3632 0 3629 3630 -3631 -823 3633 0 3629 3630 -3631 -823 -3634 0 c 2+1 --> break c (-b^{1, 823}_2 ∧ b^{1, 823}_1 ∧ -b^{1, 823}_0 ∧ p_823) -> break c in CNF: c b^{1, 823}_2 ∨ -b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ -p_823 ∨ break c in DIMACS: 3629 -3630 3631 -823 1162 0 c 2-1 --> 1 c (-b^{1, 823}_2 ∧ b^{1, 823}_1 ∧ -b^{1, 823}_0 ∧ -p_823) -> (-b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ b^{1, 824}_0) c in CNF: c b^{1, 823}_2 ∨ -b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ p_823 ∨ -b^{1, 824}_2 c b^{1, 823}_2 ∨ -b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ p_823 ∨ -b^{1, 824}_1 c b^{1, 823}_2 ∨ -b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ p_823 ∨ b^{1, 824}_0 c in DIMACS: 3629 -3630 3631 823 -3632 0 3629 -3630 3631 823 -3633 0 3629 -3630 3631 823 3634 0 c 1-1 --> 0 c (-b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ b^{1, 823}_0 ∧ -p_823) -> (-b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ -b^{1, 824}_0) c in CNF: c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ p_823 ∨ -b^{1, 824}_2 c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ p_823 ∨ -b^{1, 824}_1 c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ p_823 ∨ -b^{1, 824}_0 c in DIMACS: 3629 3630 -3631 823 -3632 0 3629 3630 -3631 823 -3633 0 3629 3630 -3631 823 -3634 0 c 0-1 --> -1 c (-b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ -b^{1, 823}_0 ∧ -p_823) -> ( b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ b^{1, 824}_0) c in CNF: c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ p_823 ∨ b^{1, 824}_2 c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ p_823 ∨ -b^{1, 824}_1 c b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ p_823 ∨ b^{1, 824}_0 c in DIMACS: 3629 3630 3631 823 3632 0 3629 3630 3631 823 -3633 0 3629 3630 3631 823 3634 0 c -1-1 --> -2 c ( b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ b^{1, 823}_0 ∧ -p_823) -> ( b^{1, 824}_2 ∧ b^{1, 824}_1 ∧ -b^{1, 824}_0) c in CNF: c -b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ p_823 ∨ b^{1, 824}_2 c -b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ p_823 ∨ b^{1, 824}_1 c -b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ p_823 ∨ -b^{1, 824}_0 c in DIMACS: -3629 3630 -3631 823 3632 0 -3629 3630 -3631 823 3633 0 -3629 3630 -3631 823 -3634 0 c -2-1 --> break c ( b^{1, 823}_2 ∧ b^{1, 823}_1 ∧ -b^{1, 823}_0 ∧ -p_823) -> break c in CNF: c -b^{1, 823}_2 ∨ -b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ p_823 ∨ break c in DIMACS: -3629 -3630 3631 823 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 823}_2 ∧ -b^{1, 823}_1 ∧ -b^{1, 823}_0 ∧ true) c in CNF: c -b^{1, 823}_2 ∨ b^{1, 823}_1 ∨ b^{1, 823}_0 ∨ false c in DIMACS: -3629 3630 3631 0 c 3 does not represent an automaton state. c -(-b^{1, 823}_2 ∧ b^{1, 823}_1 ∧ b^{1, 823}_0 ∧ true) c in CNF: c b^{1, 823}_2 ∨ -b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ false c in DIMACS: 3629 -3630 -3631 0 c -3 does not represent an automaton state. c -( b^{1, 823}_2 ∧ b^{1, 823}_1 ∧ b^{1, 823}_0 ∧ true) c in CNF: c -b^{1, 823}_2 ∨ -b^{1, 823}_1 ∨ -b^{1, 823}_0 ∨ false c in DIMACS: -3629 -3630 -3631 0 c i = 824 c -2+1 --> -1 c ( b^{1, 824}_2 ∧ b^{1, 824}_1 ∧ -b^{1, 824}_0 ∧ p_824) -> ( b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ b^{1, 825}_0) c in CNF: c -b^{1, 824}_2 ∨ -b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ -p_824 ∨ b^{1, 825}_2 c -b^{1, 824}_2 ∨ -b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ -p_824 ∨ -b^{1, 825}_1 c -b^{1, 824}_2 ∨ -b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ -p_824 ∨ b^{1, 825}_0 c in DIMACS: -3632 -3633 3634 -824 3635 0 -3632 -3633 3634 -824 -3636 0 -3632 -3633 3634 -824 3637 0 c -1+1 --> 0 c ( b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ b^{1, 824}_0 ∧ p_824) -> (-b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ -b^{1, 825}_0) c in CNF: c -b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ -p_824 ∨ -b^{1, 825}_2 c -b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ -p_824 ∨ -b^{1, 825}_1 c -b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ -p_824 ∨ -b^{1, 825}_0 c in DIMACS: -3632 3633 -3634 -824 -3635 0 -3632 3633 -3634 -824 -3636 0 -3632 3633 -3634 -824 -3637 0 c 0+1 --> 1 c (-b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ -b^{1, 824}_0 ∧ p_824) -> (-b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ b^{1, 825}_0) c in CNF: c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ -p_824 ∨ -b^{1, 825}_2 c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ -p_824 ∨ -b^{1, 825}_1 c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ -p_824 ∨ b^{1, 825}_0 c in DIMACS: 3632 3633 3634 -824 -3635 0 3632 3633 3634 -824 -3636 0 3632 3633 3634 -824 3637 0 c 1+1 --> 2 c (-b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ b^{1, 824}_0 ∧ p_824) -> (-b^{1, 825}_2 ∧ b^{1, 825}_1 ∧ -b^{1, 825}_0) c in CNF: c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ -p_824 ∨ -b^{1, 825}_2 c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ -p_824 ∨ b^{1, 825}_1 c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ -p_824 ∨ -b^{1, 825}_0 c in DIMACS: 3632 3633 -3634 -824 -3635 0 3632 3633 -3634 -824 3636 0 3632 3633 -3634 -824 -3637 0 c 2+1 --> break c (-b^{1, 824}_2 ∧ b^{1, 824}_1 ∧ -b^{1, 824}_0 ∧ p_824) -> break c in CNF: c b^{1, 824}_2 ∨ -b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ -p_824 ∨ break c in DIMACS: 3632 -3633 3634 -824 1162 0 c 2-1 --> 1 c (-b^{1, 824}_2 ∧ b^{1, 824}_1 ∧ -b^{1, 824}_0 ∧ -p_824) -> (-b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ b^{1, 825}_0) c in CNF: c b^{1, 824}_2 ∨ -b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ p_824 ∨ -b^{1, 825}_2 c b^{1, 824}_2 ∨ -b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ p_824 ∨ -b^{1, 825}_1 c b^{1, 824}_2 ∨ -b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ p_824 ∨ b^{1, 825}_0 c in DIMACS: 3632 -3633 3634 824 -3635 0 3632 -3633 3634 824 -3636 0 3632 -3633 3634 824 3637 0 c 1-1 --> 0 c (-b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ b^{1, 824}_0 ∧ -p_824) -> (-b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ -b^{1, 825}_0) c in CNF: c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ p_824 ∨ -b^{1, 825}_2 c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ p_824 ∨ -b^{1, 825}_1 c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ p_824 ∨ -b^{1, 825}_0 c in DIMACS: 3632 3633 -3634 824 -3635 0 3632 3633 -3634 824 -3636 0 3632 3633 -3634 824 -3637 0 c 0-1 --> -1 c (-b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ -b^{1, 824}_0 ∧ -p_824) -> ( b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ b^{1, 825}_0) c in CNF: c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ p_824 ∨ b^{1, 825}_2 c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ p_824 ∨ -b^{1, 825}_1 c b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ p_824 ∨ b^{1, 825}_0 c in DIMACS: 3632 3633 3634 824 3635 0 3632 3633 3634 824 -3636 0 3632 3633 3634 824 3637 0 c -1-1 --> -2 c ( b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ b^{1, 824}_0 ∧ -p_824) -> ( b^{1, 825}_2 ∧ b^{1, 825}_1 ∧ -b^{1, 825}_0) c in CNF: c -b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ p_824 ∨ b^{1, 825}_2 c -b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ p_824 ∨ b^{1, 825}_1 c -b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ p_824 ∨ -b^{1, 825}_0 c in DIMACS: -3632 3633 -3634 824 3635 0 -3632 3633 -3634 824 3636 0 -3632 3633 -3634 824 -3637 0 c -2-1 --> break c ( b^{1, 824}_2 ∧ b^{1, 824}_1 ∧ -b^{1, 824}_0 ∧ -p_824) -> break c in CNF: c -b^{1, 824}_2 ∨ -b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ p_824 ∨ break c in DIMACS: -3632 -3633 3634 824 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 824}_2 ∧ -b^{1, 824}_1 ∧ -b^{1, 824}_0 ∧ true) c in CNF: c -b^{1, 824}_2 ∨ b^{1, 824}_1 ∨ b^{1, 824}_0 ∨ false c in DIMACS: -3632 3633 3634 0 c 3 does not represent an automaton state. c -(-b^{1, 824}_2 ∧ b^{1, 824}_1 ∧ b^{1, 824}_0 ∧ true) c in CNF: c b^{1, 824}_2 ∨ -b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ false c in DIMACS: 3632 -3633 -3634 0 c -3 does not represent an automaton state. c -( b^{1, 824}_2 ∧ b^{1, 824}_1 ∧ b^{1, 824}_0 ∧ true) c in CNF: c -b^{1, 824}_2 ∨ -b^{1, 824}_1 ∨ -b^{1, 824}_0 ∨ false c in DIMACS: -3632 -3633 -3634 0 c i = 825 c -2+1 --> -1 c ( b^{1, 825}_2 ∧ b^{1, 825}_1 ∧ -b^{1, 825}_0 ∧ p_825) -> ( b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ b^{1, 826}_0) c in CNF: c -b^{1, 825}_2 ∨ -b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ -p_825 ∨ b^{1, 826}_2 c -b^{1, 825}_2 ∨ -b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ -p_825 ∨ -b^{1, 826}_1 c -b^{1, 825}_2 ∨ -b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ -p_825 ∨ b^{1, 826}_0 c in DIMACS: -3635 -3636 3637 -825 3638 0 -3635 -3636 3637 -825 -3639 0 -3635 -3636 3637 -825 3640 0 c -1+1 --> 0 c ( b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ b^{1, 825}_0 ∧ p_825) -> (-b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ -b^{1, 826}_0) c in CNF: c -b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ -p_825 ∨ -b^{1, 826}_2 c -b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ -p_825 ∨ -b^{1, 826}_1 c -b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ -p_825 ∨ -b^{1, 826}_0 c in DIMACS: -3635 3636 -3637 -825 -3638 0 -3635 3636 -3637 -825 -3639 0 -3635 3636 -3637 -825 -3640 0 c 0+1 --> 1 c (-b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ -b^{1, 825}_0 ∧ p_825) -> (-b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ b^{1, 826}_0) c in CNF: c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ -p_825 ∨ -b^{1, 826}_2 c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ -p_825 ∨ -b^{1, 826}_1 c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ -p_825 ∨ b^{1, 826}_0 c in DIMACS: 3635 3636 3637 -825 -3638 0 3635 3636 3637 -825 -3639 0 3635 3636 3637 -825 3640 0 c 1+1 --> 2 c (-b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ b^{1, 825}_0 ∧ p_825) -> (-b^{1, 826}_2 ∧ b^{1, 826}_1 ∧ -b^{1, 826}_0) c in CNF: c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ -p_825 ∨ -b^{1, 826}_2 c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ -p_825 ∨ b^{1, 826}_1 c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ -p_825 ∨ -b^{1, 826}_0 c in DIMACS: 3635 3636 -3637 -825 -3638 0 3635 3636 -3637 -825 3639 0 3635 3636 -3637 -825 -3640 0 c 2+1 --> break c (-b^{1, 825}_2 ∧ b^{1, 825}_1 ∧ -b^{1, 825}_0 ∧ p_825) -> break c in CNF: c b^{1, 825}_2 ∨ -b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ -p_825 ∨ break c in DIMACS: 3635 -3636 3637 -825 1162 0 c 2-1 --> 1 c (-b^{1, 825}_2 ∧ b^{1, 825}_1 ∧ -b^{1, 825}_0 ∧ -p_825) -> (-b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ b^{1, 826}_0) c in CNF: c b^{1, 825}_2 ∨ -b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ p_825 ∨ -b^{1, 826}_2 c b^{1, 825}_2 ∨ -b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ p_825 ∨ -b^{1, 826}_1 c b^{1, 825}_2 ∨ -b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ p_825 ∨ b^{1, 826}_0 c in DIMACS: 3635 -3636 3637 825 -3638 0 3635 -3636 3637 825 -3639 0 3635 -3636 3637 825 3640 0 c 1-1 --> 0 c (-b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ b^{1, 825}_0 ∧ -p_825) -> (-b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ -b^{1, 826}_0) c in CNF: c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ p_825 ∨ -b^{1, 826}_2 c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ p_825 ∨ -b^{1, 826}_1 c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ p_825 ∨ -b^{1, 826}_0 c in DIMACS: 3635 3636 -3637 825 -3638 0 3635 3636 -3637 825 -3639 0 3635 3636 -3637 825 -3640 0 c 0-1 --> -1 c (-b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ -b^{1, 825}_0 ∧ -p_825) -> ( b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ b^{1, 826}_0) c in CNF: c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ p_825 ∨ b^{1, 826}_2 c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ p_825 ∨ -b^{1, 826}_1 c b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ p_825 ∨ b^{1, 826}_0 c in DIMACS: 3635 3636 3637 825 3638 0 3635 3636 3637 825 -3639 0 3635 3636 3637 825 3640 0 c -1-1 --> -2 c ( b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ b^{1, 825}_0 ∧ -p_825) -> ( b^{1, 826}_2 ∧ b^{1, 826}_1 ∧ -b^{1, 826}_0) c in CNF: c -b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ p_825 ∨ b^{1, 826}_2 c -b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ p_825 ∨ b^{1, 826}_1 c -b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ p_825 ∨ -b^{1, 826}_0 c in DIMACS: -3635 3636 -3637 825 3638 0 -3635 3636 -3637 825 3639 0 -3635 3636 -3637 825 -3640 0 c -2-1 --> break c ( b^{1, 825}_2 ∧ b^{1, 825}_1 ∧ -b^{1, 825}_0 ∧ -p_825) -> break c in CNF: c -b^{1, 825}_2 ∨ -b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ p_825 ∨ break c in DIMACS: -3635 -3636 3637 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 825}_2 ∧ -b^{1, 825}_1 ∧ -b^{1, 825}_0 ∧ true) c in CNF: c -b^{1, 825}_2 ∨ b^{1, 825}_1 ∨ b^{1, 825}_0 ∨ false c in DIMACS: -3635 3636 3637 0 c 3 does not represent an automaton state. c -(-b^{1, 825}_2 ∧ b^{1, 825}_1 ∧ b^{1, 825}_0 ∧ true) c in CNF: c b^{1, 825}_2 ∨ -b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ false c in DIMACS: 3635 -3636 -3637 0 c -3 does not represent an automaton state. c -( b^{1, 825}_2 ∧ b^{1, 825}_1 ∧ b^{1, 825}_0 ∧ true) c in CNF: c -b^{1, 825}_2 ∨ -b^{1, 825}_1 ∨ -b^{1, 825}_0 ∨ false c in DIMACS: -3635 -3636 -3637 0 c i = 826 c -2+1 --> -1 c ( b^{1, 826}_2 ∧ b^{1, 826}_1 ∧ -b^{1, 826}_0 ∧ p_826) -> ( b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ b^{1, 827}_0) c in CNF: c -b^{1, 826}_2 ∨ -b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ -p_826 ∨ b^{1, 827}_2 c -b^{1, 826}_2 ∨ -b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ -p_826 ∨ -b^{1, 827}_1 c -b^{1, 826}_2 ∨ -b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ -p_826 ∨ b^{1, 827}_0 c in DIMACS: -3638 -3639 3640 -826 3641 0 -3638 -3639 3640 -826 -3642 0 -3638 -3639 3640 -826 3643 0 c -1+1 --> 0 c ( b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ b^{1, 826}_0 ∧ p_826) -> (-b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ -b^{1, 827}_0) c in CNF: c -b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ -p_826 ∨ -b^{1, 827}_2 c -b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ -p_826 ∨ -b^{1, 827}_1 c -b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ -p_826 ∨ -b^{1, 827}_0 c in DIMACS: -3638 3639 -3640 -826 -3641 0 -3638 3639 -3640 -826 -3642 0 -3638 3639 -3640 -826 -3643 0 c 0+1 --> 1 c (-b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ -b^{1, 826}_0 ∧ p_826) -> (-b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ b^{1, 827}_0) c in CNF: c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ -p_826 ∨ -b^{1, 827}_2 c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ -p_826 ∨ -b^{1, 827}_1 c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ -p_826 ∨ b^{1, 827}_0 c in DIMACS: 3638 3639 3640 -826 -3641 0 3638 3639 3640 -826 -3642 0 3638 3639 3640 -826 3643 0 c 1+1 --> 2 c (-b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ b^{1, 826}_0 ∧ p_826) -> (-b^{1, 827}_2 ∧ b^{1, 827}_1 ∧ -b^{1, 827}_0) c in CNF: c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ -p_826 ∨ -b^{1, 827}_2 c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ -p_826 ∨ b^{1, 827}_1 c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ -p_826 ∨ -b^{1, 827}_0 c in DIMACS: 3638 3639 -3640 -826 -3641 0 3638 3639 -3640 -826 3642 0 3638 3639 -3640 -826 -3643 0 c 2+1 --> break c (-b^{1, 826}_2 ∧ b^{1, 826}_1 ∧ -b^{1, 826}_0 ∧ p_826) -> break c in CNF: c b^{1, 826}_2 ∨ -b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ -p_826 ∨ break c in DIMACS: 3638 -3639 3640 -826 1162 0 c 2-1 --> 1 c (-b^{1, 826}_2 ∧ b^{1, 826}_1 ∧ -b^{1, 826}_0 ∧ -p_826) -> (-b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ b^{1, 827}_0) c in CNF: c b^{1, 826}_2 ∨ -b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ p_826 ∨ -b^{1, 827}_2 c b^{1, 826}_2 ∨ -b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ p_826 ∨ -b^{1, 827}_1 c b^{1, 826}_2 ∨ -b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ p_826 ∨ b^{1, 827}_0 c in DIMACS: 3638 -3639 3640 826 -3641 0 3638 -3639 3640 826 -3642 0 3638 -3639 3640 826 3643 0 c 1-1 --> 0 c (-b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ b^{1, 826}_0 ∧ -p_826) -> (-b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ -b^{1, 827}_0) c in CNF: c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ p_826 ∨ -b^{1, 827}_2 c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ p_826 ∨ -b^{1, 827}_1 c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ p_826 ∨ -b^{1, 827}_0 c in DIMACS: 3638 3639 -3640 826 -3641 0 3638 3639 -3640 826 -3642 0 3638 3639 -3640 826 -3643 0 c 0-1 --> -1 c (-b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ -b^{1, 826}_0 ∧ -p_826) -> ( b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ b^{1, 827}_0) c in CNF: c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ p_826 ∨ b^{1, 827}_2 c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ p_826 ∨ -b^{1, 827}_1 c b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ p_826 ∨ b^{1, 827}_0 c in DIMACS: 3638 3639 3640 826 3641 0 3638 3639 3640 826 -3642 0 3638 3639 3640 826 3643 0 c -1-1 --> -2 c ( b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ b^{1, 826}_0 ∧ -p_826) -> ( b^{1, 827}_2 ∧ b^{1, 827}_1 ∧ -b^{1, 827}_0) c in CNF: c -b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ p_826 ∨ b^{1, 827}_2 c -b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ p_826 ∨ b^{1, 827}_1 c -b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ p_826 ∨ -b^{1, 827}_0 c in DIMACS: -3638 3639 -3640 826 3641 0 -3638 3639 -3640 826 3642 0 -3638 3639 -3640 826 -3643 0 c -2-1 --> break c ( b^{1, 826}_2 ∧ b^{1, 826}_1 ∧ -b^{1, 826}_0 ∧ -p_826) -> break c in CNF: c -b^{1, 826}_2 ∨ -b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ p_826 ∨ break c in DIMACS: -3638 -3639 3640 826 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 826}_2 ∧ -b^{1, 826}_1 ∧ -b^{1, 826}_0 ∧ true) c in CNF: c -b^{1, 826}_2 ∨ b^{1, 826}_1 ∨ b^{1, 826}_0 ∨ false c in DIMACS: -3638 3639 3640 0 c 3 does not represent an automaton state. c -(-b^{1, 826}_2 ∧ b^{1, 826}_1 ∧ b^{1, 826}_0 ∧ true) c in CNF: c b^{1, 826}_2 ∨ -b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ false c in DIMACS: 3638 -3639 -3640 0 c -3 does not represent an automaton state. c -( b^{1, 826}_2 ∧ b^{1, 826}_1 ∧ b^{1, 826}_0 ∧ true) c in CNF: c -b^{1, 826}_2 ∨ -b^{1, 826}_1 ∨ -b^{1, 826}_0 ∨ false c in DIMACS: -3638 -3639 -3640 0 c i = 827 c -2+1 --> -1 c ( b^{1, 827}_2 ∧ b^{1, 827}_1 ∧ -b^{1, 827}_0 ∧ p_827) -> ( b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ b^{1, 828}_0) c in CNF: c -b^{1, 827}_2 ∨ -b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ -p_827 ∨ b^{1, 828}_2 c -b^{1, 827}_2 ∨ -b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ -p_827 ∨ -b^{1, 828}_1 c -b^{1, 827}_2 ∨ -b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ -p_827 ∨ b^{1, 828}_0 c in DIMACS: -3641 -3642 3643 -827 3644 0 -3641 -3642 3643 -827 -3645 0 -3641 -3642 3643 -827 3646 0 c -1+1 --> 0 c ( b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ b^{1, 827}_0 ∧ p_827) -> (-b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ -b^{1, 828}_0) c in CNF: c -b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ -p_827 ∨ -b^{1, 828}_2 c -b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ -p_827 ∨ -b^{1, 828}_1 c -b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ -p_827 ∨ -b^{1, 828}_0 c in DIMACS: -3641 3642 -3643 -827 -3644 0 -3641 3642 -3643 -827 -3645 0 -3641 3642 -3643 -827 -3646 0 c 0+1 --> 1 c (-b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ -b^{1, 827}_0 ∧ p_827) -> (-b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ b^{1, 828}_0) c in CNF: c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ -p_827 ∨ -b^{1, 828}_2 c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ -p_827 ∨ -b^{1, 828}_1 c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ -p_827 ∨ b^{1, 828}_0 c in DIMACS: 3641 3642 3643 -827 -3644 0 3641 3642 3643 -827 -3645 0 3641 3642 3643 -827 3646 0 c 1+1 --> 2 c (-b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ b^{1, 827}_0 ∧ p_827) -> (-b^{1, 828}_2 ∧ b^{1, 828}_1 ∧ -b^{1, 828}_0) c in CNF: c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ -p_827 ∨ -b^{1, 828}_2 c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ -p_827 ∨ b^{1, 828}_1 c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ -p_827 ∨ -b^{1, 828}_0 c in DIMACS: 3641 3642 -3643 -827 -3644 0 3641 3642 -3643 -827 3645 0 3641 3642 -3643 -827 -3646 0 c 2+1 --> break c (-b^{1, 827}_2 ∧ b^{1, 827}_1 ∧ -b^{1, 827}_0 ∧ p_827) -> break c in CNF: c b^{1, 827}_2 ∨ -b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ -p_827 ∨ break c in DIMACS: 3641 -3642 3643 -827 1162 0 c 2-1 --> 1 c (-b^{1, 827}_2 ∧ b^{1, 827}_1 ∧ -b^{1, 827}_0 ∧ -p_827) -> (-b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ b^{1, 828}_0) c in CNF: c b^{1, 827}_2 ∨ -b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ p_827 ∨ -b^{1, 828}_2 c b^{1, 827}_2 ∨ -b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ p_827 ∨ -b^{1, 828}_1 c b^{1, 827}_2 ∨ -b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ p_827 ∨ b^{1, 828}_0 c in DIMACS: 3641 -3642 3643 827 -3644 0 3641 -3642 3643 827 -3645 0 3641 -3642 3643 827 3646 0 c 1-1 --> 0 c (-b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ b^{1, 827}_0 ∧ -p_827) -> (-b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ -b^{1, 828}_0) c in CNF: c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ p_827 ∨ -b^{1, 828}_2 c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ p_827 ∨ -b^{1, 828}_1 c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ p_827 ∨ -b^{1, 828}_0 c in DIMACS: 3641 3642 -3643 827 -3644 0 3641 3642 -3643 827 -3645 0 3641 3642 -3643 827 -3646 0 c 0-1 --> -1 c (-b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ -b^{1, 827}_0 ∧ -p_827) -> ( b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ b^{1, 828}_0) c in CNF: c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ p_827 ∨ b^{1, 828}_2 c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ p_827 ∨ -b^{1, 828}_1 c b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ p_827 ∨ b^{1, 828}_0 c in DIMACS: 3641 3642 3643 827 3644 0 3641 3642 3643 827 -3645 0 3641 3642 3643 827 3646 0 c -1-1 --> -2 c ( b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ b^{1, 827}_0 ∧ -p_827) -> ( b^{1, 828}_2 ∧ b^{1, 828}_1 ∧ -b^{1, 828}_0) c in CNF: c -b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ p_827 ∨ b^{1, 828}_2 c -b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ p_827 ∨ b^{1, 828}_1 c -b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ p_827 ∨ -b^{1, 828}_0 c in DIMACS: -3641 3642 -3643 827 3644 0 -3641 3642 -3643 827 3645 0 -3641 3642 -3643 827 -3646 0 c -2-1 --> break c ( b^{1, 827}_2 ∧ b^{1, 827}_1 ∧ -b^{1, 827}_0 ∧ -p_827) -> break c in CNF: c -b^{1, 827}_2 ∨ -b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ p_827 ∨ break c in DIMACS: -3641 -3642 3643 827 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 827}_2 ∧ -b^{1, 827}_1 ∧ -b^{1, 827}_0 ∧ true) c in CNF: c -b^{1, 827}_2 ∨ b^{1, 827}_1 ∨ b^{1, 827}_0 ∨ false c in DIMACS: -3641 3642 3643 0 c 3 does not represent an automaton state. c -(-b^{1, 827}_2 ∧ b^{1, 827}_1 ∧ b^{1, 827}_0 ∧ true) c in CNF: c b^{1, 827}_2 ∨ -b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ false c in DIMACS: 3641 -3642 -3643 0 c -3 does not represent an automaton state. c -( b^{1, 827}_2 ∧ b^{1, 827}_1 ∧ b^{1, 827}_0 ∧ true) c in CNF: c -b^{1, 827}_2 ∨ -b^{1, 827}_1 ∨ -b^{1, 827}_0 ∨ false c in DIMACS: -3641 -3642 -3643 0 c i = 828 c -2+1 --> -1 c ( b^{1, 828}_2 ∧ b^{1, 828}_1 ∧ -b^{1, 828}_0 ∧ p_828) -> ( b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ b^{1, 829}_0) c in CNF: c -b^{1, 828}_2 ∨ -b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ -p_828 ∨ b^{1, 829}_2 c -b^{1, 828}_2 ∨ -b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ -p_828 ∨ -b^{1, 829}_1 c -b^{1, 828}_2 ∨ -b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ -p_828 ∨ b^{1, 829}_0 c in DIMACS: -3644 -3645 3646 -828 3647 0 -3644 -3645 3646 -828 -3648 0 -3644 -3645 3646 -828 3649 0 c -1+1 --> 0 c ( b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ b^{1, 828}_0 ∧ p_828) -> (-b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ -b^{1, 829}_0) c in CNF: c -b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ -p_828 ∨ -b^{1, 829}_2 c -b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ -p_828 ∨ -b^{1, 829}_1 c -b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ -p_828 ∨ -b^{1, 829}_0 c in DIMACS: -3644 3645 -3646 -828 -3647 0 -3644 3645 -3646 -828 -3648 0 -3644 3645 -3646 -828 -3649 0 c 0+1 --> 1 c (-b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ -b^{1, 828}_0 ∧ p_828) -> (-b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ b^{1, 829}_0) c in CNF: c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ -p_828 ∨ -b^{1, 829}_2 c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ -p_828 ∨ -b^{1, 829}_1 c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ -p_828 ∨ b^{1, 829}_0 c in DIMACS: 3644 3645 3646 -828 -3647 0 3644 3645 3646 -828 -3648 0 3644 3645 3646 -828 3649 0 c 1+1 --> 2 c (-b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ b^{1, 828}_0 ∧ p_828) -> (-b^{1, 829}_2 ∧ b^{1, 829}_1 ∧ -b^{1, 829}_0) c in CNF: c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ -p_828 ∨ -b^{1, 829}_2 c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ -p_828 ∨ b^{1, 829}_1 c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ -p_828 ∨ -b^{1, 829}_0 c in DIMACS: 3644 3645 -3646 -828 -3647 0 3644 3645 -3646 -828 3648 0 3644 3645 -3646 -828 -3649 0 c 2+1 --> break c (-b^{1, 828}_2 ∧ b^{1, 828}_1 ∧ -b^{1, 828}_0 ∧ p_828) -> break c in CNF: c b^{1, 828}_2 ∨ -b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ -p_828 ∨ break c in DIMACS: 3644 -3645 3646 -828 1162 0 c 2-1 --> 1 c (-b^{1, 828}_2 ∧ b^{1, 828}_1 ∧ -b^{1, 828}_0 ∧ -p_828) -> (-b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ b^{1, 829}_0) c in CNF: c b^{1, 828}_2 ∨ -b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ p_828 ∨ -b^{1, 829}_2 c b^{1, 828}_2 ∨ -b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ p_828 ∨ -b^{1, 829}_1 c b^{1, 828}_2 ∨ -b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ p_828 ∨ b^{1, 829}_0 c in DIMACS: 3644 -3645 3646 828 -3647 0 3644 -3645 3646 828 -3648 0 3644 -3645 3646 828 3649 0 c 1-1 --> 0 c (-b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ b^{1, 828}_0 ∧ -p_828) -> (-b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ -b^{1, 829}_0) c in CNF: c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ p_828 ∨ -b^{1, 829}_2 c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ p_828 ∨ -b^{1, 829}_1 c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ p_828 ∨ -b^{1, 829}_0 c in DIMACS: 3644 3645 -3646 828 -3647 0 3644 3645 -3646 828 -3648 0 3644 3645 -3646 828 -3649 0 c 0-1 --> -1 c (-b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ -b^{1, 828}_0 ∧ -p_828) -> ( b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ b^{1, 829}_0) c in CNF: c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ p_828 ∨ b^{1, 829}_2 c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ p_828 ∨ -b^{1, 829}_1 c b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ p_828 ∨ b^{1, 829}_0 c in DIMACS: 3644 3645 3646 828 3647 0 3644 3645 3646 828 -3648 0 3644 3645 3646 828 3649 0 c -1-1 --> -2 c ( b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ b^{1, 828}_0 ∧ -p_828) -> ( b^{1, 829}_2 ∧ b^{1, 829}_1 ∧ -b^{1, 829}_0) c in CNF: c -b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ p_828 ∨ b^{1, 829}_2 c -b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ p_828 ∨ b^{1, 829}_1 c -b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ p_828 ∨ -b^{1, 829}_0 c in DIMACS: -3644 3645 -3646 828 3647 0 -3644 3645 -3646 828 3648 0 -3644 3645 -3646 828 -3649 0 c -2-1 --> break c ( b^{1, 828}_2 ∧ b^{1, 828}_1 ∧ -b^{1, 828}_0 ∧ -p_828) -> break c in CNF: c -b^{1, 828}_2 ∨ -b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ p_828 ∨ break c in DIMACS: -3644 -3645 3646 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 828}_2 ∧ -b^{1, 828}_1 ∧ -b^{1, 828}_0 ∧ true) c in CNF: c -b^{1, 828}_2 ∨ b^{1, 828}_1 ∨ b^{1, 828}_0 ∨ false c in DIMACS: -3644 3645 3646 0 c 3 does not represent an automaton state. c -(-b^{1, 828}_2 ∧ b^{1, 828}_1 ∧ b^{1, 828}_0 ∧ true) c in CNF: c b^{1, 828}_2 ∨ -b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ false c in DIMACS: 3644 -3645 -3646 0 c -3 does not represent an automaton state. c -( b^{1, 828}_2 ∧ b^{1, 828}_1 ∧ b^{1, 828}_0 ∧ true) c in CNF: c -b^{1, 828}_2 ∨ -b^{1, 828}_1 ∨ -b^{1, 828}_0 ∨ false c in DIMACS: -3644 -3645 -3646 0 c i = 829 c -2+1 --> -1 c ( b^{1, 829}_2 ∧ b^{1, 829}_1 ∧ -b^{1, 829}_0 ∧ p_829) -> ( b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ b^{1, 830}_0) c in CNF: c -b^{1, 829}_2 ∨ -b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ -p_829 ∨ b^{1, 830}_2 c -b^{1, 829}_2 ∨ -b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ -p_829 ∨ -b^{1, 830}_1 c -b^{1, 829}_2 ∨ -b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ -p_829 ∨ b^{1, 830}_0 c in DIMACS: -3647 -3648 3649 -829 3650 0 -3647 -3648 3649 -829 -3651 0 -3647 -3648 3649 -829 3652 0 c -1+1 --> 0 c ( b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ b^{1, 829}_0 ∧ p_829) -> (-b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ -b^{1, 830}_0) c in CNF: c -b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ -p_829 ∨ -b^{1, 830}_2 c -b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ -p_829 ∨ -b^{1, 830}_1 c -b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ -p_829 ∨ -b^{1, 830}_0 c in DIMACS: -3647 3648 -3649 -829 -3650 0 -3647 3648 -3649 -829 -3651 0 -3647 3648 -3649 -829 -3652 0 c 0+1 --> 1 c (-b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ -b^{1, 829}_0 ∧ p_829) -> (-b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ b^{1, 830}_0) c in CNF: c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ -p_829 ∨ -b^{1, 830}_2 c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ -p_829 ∨ -b^{1, 830}_1 c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ -p_829 ∨ b^{1, 830}_0 c in DIMACS: 3647 3648 3649 -829 -3650 0 3647 3648 3649 -829 -3651 0 3647 3648 3649 -829 3652 0 c 1+1 --> 2 c (-b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ b^{1, 829}_0 ∧ p_829) -> (-b^{1, 830}_2 ∧ b^{1, 830}_1 ∧ -b^{1, 830}_0) c in CNF: c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ -p_829 ∨ -b^{1, 830}_2 c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ -p_829 ∨ b^{1, 830}_1 c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ -p_829 ∨ -b^{1, 830}_0 c in DIMACS: 3647 3648 -3649 -829 -3650 0 3647 3648 -3649 -829 3651 0 3647 3648 -3649 -829 -3652 0 c 2+1 --> break c (-b^{1, 829}_2 ∧ b^{1, 829}_1 ∧ -b^{1, 829}_0 ∧ p_829) -> break c in CNF: c b^{1, 829}_2 ∨ -b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ -p_829 ∨ break c in DIMACS: 3647 -3648 3649 -829 1162 0 c 2-1 --> 1 c (-b^{1, 829}_2 ∧ b^{1, 829}_1 ∧ -b^{1, 829}_0 ∧ -p_829) -> (-b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ b^{1, 830}_0) c in CNF: c b^{1, 829}_2 ∨ -b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ p_829 ∨ -b^{1, 830}_2 c b^{1, 829}_2 ∨ -b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ p_829 ∨ -b^{1, 830}_1 c b^{1, 829}_2 ∨ -b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ p_829 ∨ b^{1, 830}_0 c in DIMACS: 3647 -3648 3649 829 -3650 0 3647 -3648 3649 829 -3651 0 3647 -3648 3649 829 3652 0 c 1-1 --> 0 c (-b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ b^{1, 829}_0 ∧ -p_829) -> (-b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ -b^{1, 830}_0) c in CNF: c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ p_829 ∨ -b^{1, 830}_2 c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ p_829 ∨ -b^{1, 830}_1 c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ p_829 ∨ -b^{1, 830}_0 c in DIMACS: 3647 3648 -3649 829 -3650 0 3647 3648 -3649 829 -3651 0 3647 3648 -3649 829 -3652 0 c 0-1 --> -1 c (-b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ -b^{1, 829}_0 ∧ -p_829) -> ( b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ b^{1, 830}_0) c in CNF: c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ p_829 ∨ b^{1, 830}_2 c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ p_829 ∨ -b^{1, 830}_1 c b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ p_829 ∨ b^{1, 830}_0 c in DIMACS: 3647 3648 3649 829 3650 0 3647 3648 3649 829 -3651 0 3647 3648 3649 829 3652 0 c -1-1 --> -2 c ( b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ b^{1, 829}_0 ∧ -p_829) -> ( b^{1, 830}_2 ∧ b^{1, 830}_1 ∧ -b^{1, 830}_0) c in CNF: c -b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ p_829 ∨ b^{1, 830}_2 c -b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ p_829 ∨ b^{1, 830}_1 c -b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ p_829 ∨ -b^{1, 830}_0 c in DIMACS: -3647 3648 -3649 829 3650 0 -3647 3648 -3649 829 3651 0 -3647 3648 -3649 829 -3652 0 c -2-1 --> break c ( b^{1, 829}_2 ∧ b^{1, 829}_1 ∧ -b^{1, 829}_0 ∧ -p_829) -> break c in CNF: c -b^{1, 829}_2 ∨ -b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ p_829 ∨ break c in DIMACS: -3647 -3648 3649 829 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 829}_2 ∧ -b^{1, 829}_1 ∧ -b^{1, 829}_0 ∧ true) c in CNF: c -b^{1, 829}_2 ∨ b^{1, 829}_1 ∨ b^{1, 829}_0 ∨ false c in DIMACS: -3647 3648 3649 0 c 3 does not represent an automaton state. c -(-b^{1, 829}_2 ∧ b^{1, 829}_1 ∧ b^{1, 829}_0 ∧ true) c in CNF: c b^{1, 829}_2 ∨ -b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ false c in DIMACS: 3647 -3648 -3649 0 c -3 does not represent an automaton state. c -( b^{1, 829}_2 ∧ b^{1, 829}_1 ∧ b^{1, 829}_0 ∧ true) c in CNF: c -b^{1, 829}_2 ∨ -b^{1, 829}_1 ∨ -b^{1, 829}_0 ∨ false c in DIMACS: -3647 -3648 -3649 0 c i = 830 c -2+1 --> -1 c ( b^{1, 830}_2 ∧ b^{1, 830}_1 ∧ -b^{1, 830}_0 ∧ p_830) -> ( b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ b^{1, 831}_0) c in CNF: c -b^{1, 830}_2 ∨ -b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ -p_830 ∨ b^{1, 831}_2 c -b^{1, 830}_2 ∨ -b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ -p_830 ∨ -b^{1, 831}_1 c -b^{1, 830}_2 ∨ -b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ -p_830 ∨ b^{1, 831}_0 c in DIMACS: -3650 -3651 3652 -830 3653 0 -3650 -3651 3652 -830 -3654 0 -3650 -3651 3652 -830 3655 0 c -1+1 --> 0 c ( b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ b^{1, 830}_0 ∧ p_830) -> (-b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ -b^{1, 831}_0) c in CNF: c -b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ -p_830 ∨ -b^{1, 831}_2 c -b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ -p_830 ∨ -b^{1, 831}_1 c -b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ -p_830 ∨ -b^{1, 831}_0 c in DIMACS: -3650 3651 -3652 -830 -3653 0 -3650 3651 -3652 -830 -3654 0 -3650 3651 -3652 -830 -3655 0 c 0+1 --> 1 c (-b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ -b^{1, 830}_0 ∧ p_830) -> (-b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ b^{1, 831}_0) c in CNF: c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ -p_830 ∨ -b^{1, 831}_2 c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ -p_830 ∨ -b^{1, 831}_1 c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ -p_830 ∨ b^{1, 831}_0 c in DIMACS: 3650 3651 3652 -830 -3653 0 3650 3651 3652 -830 -3654 0 3650 3651 3652 -830 3655 0 c 1+1 --> 2 c (-b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ b^{1, 830}_0 ∧ p_830) -> (-b^{1, 831}_2 ∧ b^{1, 831}_1 ∧ -b^{1, 831}_0) c in CNF: c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ -p_830 ∨ -b^{1, 831}_2 c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ -p_830 ∨ b^{1, 831}_1 c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ -p_830 ∨ -b^{1, 831}_0 c in DIMACS: 3650 3651 -3652 -830 -3653 0 3650 3651 -3652 -830 3654 0 3650 3651 -3652 -830 -3655 0 c 2+1 --> break c (-b^{1, 830}_2 ∧ b^{1, 830}_1 ∧ -b^{1, 830}_0 ∧ p_830) -> break c in CNF: c b^{1, 830}_2 ∨ -b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ -p_830 ∨ break c in DIMACS: 3650 -3651 3652 -830 1162 0 c 2-1 --> 1 c (-b^{1, 830}_2 ∧ b^{1, 830}_1 ∧ -b^{1, 830}_0 ∧ -p_830) -> (-b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ b^{1, 831}_0) c in CNF: c b^{1, 830}_2 ∨ -b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ p_830 ∨ -b^{1, 831}_2 c b^{1, 830}_2 ∨ -b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ p_830 ∨ -b^{1, 831}_1 c b^{1, 830}_2 ∨ -b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ p_830 ∨ b^{1, 831}_0 c in DIMACS: 3650 -3651 3652 830 -3653 0 3650 -3651 3652 830 -3654 0 3650 -3651 3652 830 3655 0 c 1-1 --> 0 c (-b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ b^{1, 830}_0 ∧ -p_830) -> (-b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ -b^{1, 831}_0) c in CNF: c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ p_830 ∨ -b^{1, 831}_2 c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ p_830 ∨ -b^{1, 831}_1 c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ p_830 ∨ -b^{1, 831}_0 c in DIMACS: 3650 3651 -3652 830 -3653 0 3650 3651 -3652 830 -3654 0 3650 3651 -3652 830 -3655 0 c 0-1 --> -1 c (-b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ -b^{1, 830}_0 ∧ -p_830) -> ( b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ b^{1, 831}_0) c in CNF: c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ p_830 ∨ b^{1, 831}_2 c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ p_830 ∨ -b^{1, 831}_1 c b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ p_830 ∨ b^{1, 831}_0 c in DIMACS: 3650 3651 3652 830 3653 0 3650 3651 3652 830 -3654 0 3650 3651 3652 830 3655 0 c -1-1 --> -2 c ( b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ b^{1, 830}_0 ∧ -p_830) -> ( b^{1, 831}_2 ∧ b^{1, 831}_1 ∧ -b^{1, 831}_0) c in CNF: c -b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ p_830 ∨ b^{1, 831}_2 c -b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ p_830 ∨ b^{1, 831}_1 c -b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ p_830 ∨ -b^{1, 831}_0 c in DIMACS: -3650 3651 -3652 830 3653 0 -3650 3651 -3652 830 3654 0 -3650 3651 -3652 830 -3655 0 c -2-1 --> break c ( b^{1, 830}_2 ∧ b^{1, 830}_1 ∧ -b^{1, 830}_0 ∧ -p_830) -> break c in CNF: c -b^{1, 830}_2 ∨ -b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ p_830 ∨ break c in DIMACS: -3650 -3651 3652 830 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 830}_2 ∧ -b^{1, 830}_1 ∧ -b^{1, 830}_0 ∧ true) c in CNF: c -b^{1, 830}_2 ∨ b^{1, 830}_1 ∨ b^{1, 830}_0 ∨ false c in DIMACS: -3650 3651 3652 0 c 3 does not represent an automaton state. c -(-b^{1, 830}_2 ∧ b^{1, 830}_1 ∧ b^{1, 830}_0 ∧ true) c in CNF: c b^{1, 830}_2 ∨ -b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ false c in DIMACS: 3650 -3651 -3652 0 c -3 does not represent an automaton state. c -( b^{1, 830}_2 ∧ b^{1, 830}_1 ∧ b^{1, 830}_0 ∧ true) c in CNF: c -b^{1, 830}_2 ∨ -b^{1, 830}_1 ∨ -b^{1, 830}_0 ∨ false c in DIMACS: -3650 -3651 -3652 0 c i = 831 c -2+1 --> -1 c ( b^{1, 831}_2 ∧ b^{1, 831}_1 ∧ -b^{1, 831}_0 ∧ p_831) -> ( b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ b^{1, 832}_0) c in CNF: c -b^{1, 831}_2 ∨ -b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ -p_831 ∨ b^{1, 832}_2 c -b^{1, 831}_2 ∨ -b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ -p_831 ∨ -b^{1, 832}_1 c -b^{1, 831}_2 ∨ -b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ -p_831 ∨ b^{1, 832}_0 c in DIMACS: -3653 -3654 3655 -831 3656 0 -3653 -3654 3655 -831 -3657 0 -3653 -3654 3655 -831 3658 0 c -1+1 --> 0 c ( b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ b^{1, 831}_0 ∧ p_831) -> (-b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ -b^{1, 832}_0) c in CNF: c -b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ -p_831 ∨ -b^{1, 832}_2 c -b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ -p_831 ∨ -b^{1, 832}_1 c -b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ -p_831 ∨ -b^{1, 832}_0 c in DIMACS: -3653 3654 -3655 -831 -3656 0 -3653 3654 -3655 -831 -3657 0 -3653 3654 -3655 -831 -3658 0 c 0+1 --> 1 c (-b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ -b^{1, 831}_0 ∧ p_831) -> (-b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ b^{1, 832}_0) c in CNF: c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ -p_831 ∨ -b^{1, 832}_2 c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ -p_831 ∨ -b^{1, 832}_1 c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ -p_831 ∨ b^{1, 832}_0 c in DIMACS: 3653 3654 3655 -831 -3656 0 3653 3654 3655 -831 -3657 0 3653 3654 3655 -831 3658 0 c 1+1 --> 2 c (-b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ b^{1, 831}_0 ∧ p_831) -> (-b^{1, 832}_2 ∧ b^{1, 832}_1 ∧ -b^{1, 832}_0) c in CNF: c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ -p_831 ∨ -b^{1, 832}_2 c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ -p_831 ∨ b^{1, 832}_1 c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ -p_831 ∨ -b^{1, 832}_0 c in DIMACS: 3653 3654 -3655 -831 -3656 0 3653 3654 -3655 -831 3657 0 3653 3654 -3655 -831 -3658 0 c 2+1 --> break c (-b^{1, 831}_2 ∧ b^{1, 831}_1 ∧ -b^{1, 831}_0 ∧ p_831) -> break c in CNF: c b^{1, 831}_2 ∨ -b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ -p_831 ∨ break c in DIMACS: 3653 -3654 3655 -831 1162 0 c 2-1 --> 1 c (-b^{1, 831}_2 ∧ b^{1, 831}_1 ∧ -b^{1, 831}_0 ∧ -p_831) -> (-b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ b^{1, 832}_0) c in CNF: c b^{1, 831}_2 ∨ -b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ p_831 ∨ -b^{1, 832}_2 c b^{1, 831}_2 ∨ -b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ p_831 ∨ -b^{1, 832}_1 c b^{1, 831}_2 ∨ -b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ p_831 ∨ b^{1, 832}_0 c in DIMACS: 3653 -3654 3655 831 -3656 0 3653 -3654 3655 831 -3657 0 3653 -3654 3655 831 3658 0 c 1-1 --> 0 c (-b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ b^{1, 831}_0 ∧ -p_831) -> (-b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ -b^{1, 832}_0) c in CNF: c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ p_831 ∨ -b^{1, 832}_2 c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ p_831 ∨ -b^{1, 832}_1 c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ p_831 ∨ -b^{1, 832}_0 c in DIMACS: 3653 3654 -3655 831 -3656 0 3653 3654 -3655 831 -3657 0 3653 3654 -3655 831 -3658 0 c 0-1 --> -1 c (-b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ -b^{1, 831}_0 ∧ -p_831) -> ( b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ b^{1, 832}_0) c in CNF: c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ p_831 ∨ b^{1, 832}_2 c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ p_831 ∨ -b^{1, 832}_1 c b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ p_831 ∨ b^{1, 832}_0 c in DIMACS: 3653 3654 3655 831 3656 0 3653 3654 3655 831 -3657 0 3653 3654 3655 831 3658 0 c -1-1 --> -2 c ( b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ b^{1, 831}_0 ∧ -p_831) -> ( b^{1, 832}_2 ∧ b^{1, 832}_1 ∧ -b^{1, 832}_0) c in CNF: c -b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ p_831 ∨ b^{1, 832}_2 c -b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ p_831 ∨ b^{1, 832}_1 c -b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ p_831 ∨ -b^{1, 832}_0 c in DIMACS: -3653 3654 -3655 831 3656 0 -3653 3654 -3655 831 3657 0 -3653 3654 -3655 831 -3658 0 c -2-1 --> break c ( b^{1, 831}_2 ∧ b^{1, 831}_1 ∧ -b^{1, 831}_0 ∧ -p_831) -> break c in CNF: c -b^{1, 831}_2 ∨ -b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ p_831 ∨ break c in DIMACS: -3653 -3654 3655 831 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 831}_2 ∧ -b^{1, 831}_1 ∧ -b^{1, 831}_0 ∧ true) c in CNF: c -b^{1, 831}_2 ∨ b^{1, 831}_1 ∨ b^{1, 831}_0 ∨ false c in DIMACS: -3653 3654 3655 0 c 3 does not represent an automaton state. c -(-b^{1, 831}_2 ∧ b^{1, 831}_1 ∧ b^{1, 831}_0 ∧ true) c in CNF: c b^{1, 831}_2 ∨ -b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ false c in DIMACS: 3653 -3654 -3655 0 c -3 does not represent an automaton state. c -( b^{1, 831}_2 ∧ b^{1, 831}_1 ∧ b^{1, 831}_0 ∧ true) c in CNF: c -b^{1, 831}_2 ∨ -b^{1, 831}_1 ∨ -b^{1, 831}_0 ∨ false c in DIMACS: -3653 -3654 -3655 0 c i = 832 c -2+1 --> -1 c ( b^{1, 832}_2 ∧ b^{1, 832}_1 ∧ -b^{1, 832}_0 ∧ p_832) -> ( b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ b^{1, 833}_0) c in CNF: c -b^{1, 832}_2 ∨ -b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ -p_832 ∨ b^{1, 833}_2 c -b^{1, 832}_2 ∨ -b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ -p_832 ∨ -b^{1, 833}_1 c -b^{1, 832}_2 ∨ -b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ -p_832 ∨ b^{1, 833}_0 c in DIMACS: -3656 -3657 3658 -832 3659 0 -3656 -3657 3658 -832 -3660 0 -3656 -3657 3658 -832 3661 0 c -1+1 --> 0 c ( b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ b^{1, 832}_0 ∧ p_832) -> (-b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ -b^{1, 833}_0) c in CNF: c -b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ -p_832 ∨ -b^{1, 833}_2 c -b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ -p_832 ∨ -b^{1, 833}_1 c -b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ -p_832 ∨ -b^{1, 833}_0 c in DIMACS: -3656 3657 -3658 -832 -3659 0 -3656 3657 -3658 -832 -3660 0 -3656 3657 -3658 -832 -3661 0 c 0+1 --> 1 c (-b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ -b^{1, 832}_0 ∧ p_832) -> (-b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ b^{1, 833}_0) c in CNF: c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ -p_832 ∨ -b^{1, 833}_2 c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ -p_832 ∨ -b^{1, 833}_1 c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ -p_832 ∨ b^{1, 833}_0 c in DIMACS: 3656 3657 3658 -832 -3659 0 3656 3657 3658 -832 -3660 0 3656 3657 3658 -832 3661 0 c 1+1 --> 2 c (-b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ b^{1, 832}_0 ∧ p_832) -> (-b^{1, 833}_2 ∧ b^{1, 833}_1 ∧ -b^{1, 833}_0) c in CNF: c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ -p_832 ∨ -b^{1, 833}_2 c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ -p_832 ∨ b^{1, 833}_1 c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ -p_832 ∨ -b^{1, 833}_0 c in DIMACS: 3656 3657 -3658 -832 -3659 0 3656 3657 -3658 -832 3660 0 3656 3657 -3658 -832 -3661 0 c 2+1 --> break c (-b^{1, 832}_2 ∧ b^{1, 832}_1 ∧ -b^{1, 832}_0 ∧ p_832) -> break c in CNF: c b^{1, 832}_2 ∨ -b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ -p_832 ∨ break c in DIMACS: 3656 -3657 3658 -832 1162 0 c 2-1 --> 1 c (-b^{1, 832}_2 ∧ b^{1, 832}_1 ∧ -b^{1, 832}_0 ∧ -p_832) -> (-b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ b^{1, 833}_0) c in CNF: c b^{1, 832}_2 ∨ -b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ p_832 ∨ -b^{1, 833}_2 c b^{1, 832}_2 ∨ -b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ p_832 ∨ -b^{1, 833}_1 c b^{1, 832}_2 ∨ -b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ p_832 ∨ b^{1, 833}_0 c in DIMACS: 3656 -3657 3658 832 -3659 0 3656 -3657 3658 832 -3660 0 3656 -3657 3658 832 3661 0 c 1-1 --> 0 c (-b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ b^{1, 832}_0 ∧ -p_832) -> (-b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ -b^{1, 833}_0) c in CNF: c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ p_832 ∨ -b^{1, 833}_2 c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ p_832 ∨ -b^{1, 833}_1 c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ p_832 ∨ -b^{1, 833}_0 c in DIMACS: 3656 3657 -3658 832 -3659 0 3656 3657 -3658 832 -3660 0 3656 3657 -3658 832 -3661 0 c 0-1 --> -1 c (-b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ -b^{1, 832}_0 ∧ -p_832) -> ( b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ b^{1, 833}_0) c in CNF: c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ p_832 ∨ b^{1, 833}_2 c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ p_832 ∨ -b^{1, 833}_1 c b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ p_832 ∨ b^{1, 833}_0 c in DIMACS: 3656 3657 3658 832 3659 0 3656 3657 3658 832 -3660 0 3656 3657 3658 832 3661 0 c -1-1 --> -2 c ( b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ b^{1, 832}_0 ∧ -p_832) -> ( b^{1, 833}_2 ∧ b^{1, 833}_1 ∧ -b^{1, 833}_0) c in CNF: c -b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ p_832 ∨ b^{1, 833}_2 c -b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ p_832 ∨ b^{1, 833}_1 c -b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ p_832 ∨ -b^{1, 833}_0 c in DIMACS: -3656 3657 -3658 832 3659 0 -3656 3657 -3658 832 3660 0 -3656 3657 -3658 832 -3661 0 c -2-1 --> break c ( b^{1, 832}_2 ∧ b^{1, 832}_1 ∧ -b^{1, 832}_0 ∧ -p_832) -> break c in CNF: c -b^{1, 832}_2 ∨ -b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ p_832 ∨ break c in DIMACS: -3656 -3657 3658 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 832}_2 ∧ -b^{1, 832}_1 ∧ -b^{1, 832}_0 ∧ true) c in CNF: c -b^{1, 832}_2 ∨ b^{1, 832}_1 ∨ b^{1, 832}_0 ∨ false c in DIMACS: -3656 3657 3658 0 c 3 does not represent an automaton state. c -(-b^{1, 832}_2 ∧ b^{1, 832}_1 ∧ b^{1, 832}_0 ∧ true) c in CNF: c b^{1, 832}_2 ∨ -b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ false c in DIMACS: 3656 -3657 -3658 0 c -3 does not represent an automaton state. c -( b^{1, 832}_2 ∧ b^{1, 832}_1 ∧ b^{1, 832}_0 ∧ true) c in CNF: c -b^{1, 832}_2 ∨ -b^{1, 832}_1 ∨ -b^{1, 832}_0 ∨ false c in DIMACS: -3656 -3657 -3658 0 c i = 833 c -2+1 --> -1 c ( b^{1, 833}_2 ∧ b^{1, 833}_1 ∧ -b^{1, 833}_0 ∧ p_833) -> ( b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ b^{1, 834}_0) c in CNF: c -b^{1, 833}_2 ∨ -b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ -p_833 ∨ b^{1, 834}_2 c -b^{1, 833}_2 ∨ -b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ -p_833 ∨ -b^{1, 834}_1 c -b^{1, 833}_2 ∨ -b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ -p_833 ∨ b^{1, 834}_0 c in DIMACS: -3659 -3660 3661 -833 3662 0 -3659 -3660 3661 -833 -3663 0 -3659 -3660 3661 -833 3664 0 c -1+1 --> 0 c ( b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ b^{1, 833}_0 ∧ p_833) -> (-b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ -b^{1, 834}_0) c in CNF: c -b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ -p_833 ∨ -b^{1, 834}_2 c -b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ -p_833 ∨ -b^{1, 834}_1 c -b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ -p_833 ∨ -b^{1, 834}_0 c in DIMACS: -3659 3660 -3661 -833 -3662 0 -3659 3660 -3661 -833 -3663 0 -3659 3660 -3661 -833 -3664 0 c 0+1 --> 1 c (-b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ -b^{1, 833}_0 ∧ p_833) -> (-b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ b^{1, 834}_0) c in CNF: c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ -p_833 ∨ -b^{1, 834}_2 c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ -p_833 ∨ -b^{1, 834}_1 c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ -p_833 ∨ b^{1, 834}_0 c in DIMACS: 3659 3660 3661 -833 -3662 0 3659 3660 3661 -833 -3663 0 3659 3660 3661 -833 3664 0 c 1+1 --> 2 c (-b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ b^{1, 833}_0 ∧ p_833) -> (-b^{1, 834}_2 ∧ b^{1, 834}_1 ∧ -b^{1, 834}_0) c in CNF: c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ -p_833 ∨ -b^{1, 834}_2 c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ -p_833 ∨ b^{1, 834}_1 c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ -p_833 ∨ -b^{1, 834}_0 c in DIMACS: 3659 3660 -3661 -833 -3662 0 3659 3660 -3661 -833 3663 0 3659 3660 -3661 -833 -3664 0 c 2+1 --> break c (-b^{1, 833}_2 ∧ b^{1, 833}_1 ∧ -b^{1, 833}_0 ∧ p_833) -> break c in CNF: c b^{1, 833}_2 ∨ -b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ -p_833 ∨ break c in DIMACS: 3659 -3660 3661 -833 1162 0 c 2-1 --> 1 c (-b^{1, 833}_2 ∧ b^{1, 833}_1 ∧ -b^{1, 833}_0 ∧ -p_833) -> (-b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ b^{1, 834}_0) c in CNF: c b^{1, 833}_2 ∨ -b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ p_833 ∨ -b^{1, 834}_2 c b^{1, 833}_2 ∨ -b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ p_833 ∨ -b^{1, 834}_1 c b^{1, 833}_2 ∨ -b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ p_833 ∨ b^{1, 834}_0 c in DIMACS: 3659 -3660 3661 833 -3662 0 3659 -3660 3661 833 -3663 0 3659 -3660 3661 833 3664 0 c 1-1 --> 0 c (-b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ b^{1, 833}_0 ∧ -p_833) -> (-b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ -b^{1, 834}_0) c in CNF: c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ p_833 ∨ -b^{1, 834}_2 c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ p_833 ∨ -b^{1, 834}_1 c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ p_833 ∨ -b^{1, 834}_0 c in DIMACS: 3659 3660 -3661 833 -3662 0 3659 3660 -3661 833 -3663 0 3659 3660 -3661 833 -3664 0 c 0-1 --> -1 c (-b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ -b^{1, 833}_0 ∧ -p_833) -> ( b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ b^{1, 834}_0) c in CNF: c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ p_833 ∨ b^{1, 834}_2 c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ p_833 ∨ -b^{1, 834}_1 c b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ p_833 ∨ b^{1, 834}_0 c in DIMACS: 3659 3660 3661 833 3662 0 3659 3660 3661 833 -3663 0 3659 3660 3661 833 3664 0 c -1-1 --> -2 c ( b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ b^{1, 833}_0 ∧ -p_833) -> ( b^{1, 834}_2 ∧ b^{1, 834}_1 ∧ -b^{1, 834}_0) c in CNF: c -b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ p_833 ∨ b^{1, 834}_2 c -b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ p_833 ∨ b^{1, 834}_1 c -b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ p_833 ∨ -b^{1, 834}_0 c in DIMACS: -3659 3660 -3661 833 3662 0 -3659 3660 -3661 833 3663 0 -3659 3660 -3661 833 -3664 0 c -2-1 --> break c ( b^{1, 833}_2 ∧ b^{1, 833}_1 ∧ -b^{1, 833}_0 ∧ -p_833) -> break c in CNF: c -b^{1, 833}_2 ∨ -b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ p_833 ∨ break c in DIMACS: -3659 -3660 3661 833 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 833}_2 ∧ -b^{1, 833}_1 ∧ -b^{1, 833}_0 ∧ true) c in CNF: c -b^{1, 833}_2 ∨ b^{1, 833}_1 ∨ b^{1, 833}_0 ∨ false c in DIMACS: -3659 3660 3661 0 c 3 does not represent an automaton state. c -(-b^{1, 833}_2 ∧ b^{1, 833}_1 ∧ b^{1, 833}_0 ∧ true) c in CNF: c b^{1, 833}_2 ∨ -b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ false c in DIMACS: 3659 -3660 -3661 0 c -3 does not represent an automaton state. c -( b^{1, 833}_2 ∧ b^{1, 833}_1 ∧ b^{1, 833}_0 ∧ true) c in CNF: c -b^{1, 833}_2 ∨ -b^{1, 833}_1 ∨ -b^{1, 833}_0 ∨ false c in DIMACS: -3659 -3660 -3661 0 c i = 834 c -2+1 --> -1 c ( b^{1, 834}_2 ∧ b^{1, 834}_1 ∧ -b^{1, 834}_0 ∧ p_834) -> ( b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ b^{1, 835}_0) c in CNF: c -b^{1, 834}_2 ∨ -b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ -p_834 ∨ b^{1, 835}_2 c -b^{1, 834}_2 ∨ -b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ -p_834 ∨ -b^{1, 835}_1 c -b^{1, 834}_2 ∨ -b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ -p_834 ∨ b^{1, 835}_0 c in DIMACS: -3662 -3663 3664 -834 3665 0 -3662 -3663 3664 -834 -3666 0 -3662 -3663 3664 -834 3667 0 c -1+1 --> 0 c ( b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ b^{1, 834}_0 ∧ p_834) -> (-b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ -b^{1, 835}_0) c in CNF: c -b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ -p_834 ∨ -b^{1, 835}_2 c -b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ -p_834 ∨ -b^{1, 835}_1 c -b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ -p_834 ∨ -b^{1, 835}_0 c in DIMACS: -3662 3663 -3664 -834 -3665 0 -3662 3663 -3664 -834 -3666 0 -3662 3663 -3664 -834 -3667 0 c 0+1 --> 1 c (-b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ -b^{1, 834}_0 ∧ p_834) -> (-b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ b^{1, 835}_0) c in CNF: c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ -p_834 ∨ -b^{1, 835}_2 c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ -p_834 ∨ -b^{1, 835}_1 c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ -p_834 ∨ b^{1, 835}_0 c in DIMACS: 3662 3663 3664 -834 -3665 0 3662 3663 3664 -834 -3666 0 3662 3663 3664 -834 3667 0 c 1+1 --> 2 c (-b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ b^{1, 834}_0 ∧ p_834) -> (-b^{1, 835}_2 ∧ b^{1, 835}_1 ∧ -b^{1, 835}_0) c in CNF: c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ -p_834 ∨ -b^{1, 835}_2 c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ -p_834 ∨ b^{1, 835}_1 c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ -p_834 ∨ -b^{1, 835}_0 c in DIMACS: 3662 3663 -3664 -834 -3665 0 3662 3663 -3664 -834 3666 0 3662 3663 -3664 -834 -3667 0 c 2+1 --> break c (-b^{1, 834}_2 ∧ b^{1, 834}_1 ∧ -b^{1, 834}_0 ∧ p_834) -> break c in CNF: c b^{1, 834}_2 ∨ -b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ -p_834 ∨ break c in DIMACS: 3662 -3663 3664 -834 1162 0 c 2-1 --> 1 c (-b^{1, 834}_2 ∧ b^{1, 834}_1 ∧ -b^{1, 834}_0 ∧ -p_834) -> (-b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ b^{1, 835}_0) c in CNF: c b^{1, 834}_2 ∨ -b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ p_834 ∨ -b^{1, 835}_2 c b^{1, 834}_2 ∨ -b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ p_834 ∨ -b^{1, 835}_1 c b^{1, 834}_2 ∨ -b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ p_834 ∨ b^{1, 835}_0 c in DIMACS: 3662 -3663 3664 834 -3665 0 3662 -3663 3664 834 -3666 0 3662 -3663 3664 834 3667 0 c 1-1 --> 0 c (-b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ b^{1, 834}_0 ∧ -p_834) -> (-b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ -b^{1, 835}_0) c in CNF: c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ p_834 ∨ -b^{1, 835}_2 c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ p_834 ∨ -b^{1, 835}_1 c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ p_834 ∨ -b^{1, 835}_0 c in DIMACS: 3662 3663 -3664 834 -3665 0 3662 3663 -3664 834 -3666 0 3662 3663 -3664 834 -3667 0 c 0-1 --> -1 c (-b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ -b^{1, 834}_0 ∧ -p_834) -> ( b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ b^{1, 835}_0) c in CNF: c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ p_834 ∨ b^{1, 835}_2 c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ p_834 ∨ -b^{1, 835}_1 c b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ p_834 ∨ b^{1, 835}_0 c in DIMACS: 3662 3663 3664 834 3665 0 3662 3663 3664 834 -3666 0 3662 3663 3664 834 3667 0 c -1-1 --> -2 c ( b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ b^{1, 834}_0 ∧ -p_834) -> ( b^{1, 835}_2 ∧ b^{1, 835}_1 ∧ -b^{1, 835}_0) c in CNF: c -b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ p_834 ∨ b^{1, 835}_2 c -b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ p_834 ∨ b^{1, 835}_1 c -b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ p_834 ∨ -b^{1, 835}_0 c in DIMACS: -3662 3663 -3664 834 3665 0 -3662 3663 -3664 834 3666 0 -3662 3663 -3664 834 -3667 0 c -2-1 --> break c ( b^{1, 834}_2 ∧ b^{1, 834}_1 ∧ -b^{1, 834}_0 ∧ -p_834) -> break c in CNF: c -b^{1, 834}_2 ∨ -b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ p_834 ∨ break c in DIMACS: -3662 -3663 3664 834 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 834}_2 ∧ -b^{1, 834}_1 ∧ -b^{1, 834}_0 ∧ true) c in CNF: c -b^{1, 834}_2 ∨ b^{1, 834}_1 ∨ b^{1, 834}_0 ∨ false c in DIMACS: -3662 3663 3664 0 c 3 does not represent an automaton state. c -(-b^{1, 834}_2 ∧ b^{1, 834}_1 ∧ b^{1, 834}_0 ∧ true) c in CNF: c b^{1, 834}_2 ∨ -b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ false c in DIMACS: 3662 -3663 -3664 0 c -3 does not represent an automaton state. c -( b^{1, 834}_2 ∧ b^{1, 834}_1 ∧ b^{1, 834}_0 ∧ true) c in CNF: c -b^{1, 834}_2 ∨ -b^{1, 834}_1 ∨ -b^{1, 834}_0 ∨ false c in DIMACS: -3662 -3663 -3664 0 c i = 835 c -2+1 --> -1 c ( b^{1, 835}_2 ∧ b^{1, 835}_1 ∧ -b^{1, 835}_0 ∧ p_835) -> ( b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ b^{1, 836}_0) c in CNF: c -b^{1, 835}_2 ∨ -b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ -p_835 ∨ b^{1, 836}_2 c -b^{1, 835}_2 ∨ -b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ -p_835 ∨ -b^{1, 836}_1 c -b^{1, 835}_2 ∨ -b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ -p_835 ∨ b^{1, 836}_0 c in DIMACS: -3665 -3666 3667 -835 3668 0 -3665 -3666 3667 -835 -3669 0 -3665 -3666 3667 -835 3670 0 c -1+1 --> 0 c ( b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ b^{1, 835}_0 ∧ p_835) -> (-b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ -b^{1, 836}_0) c in CNF: c -b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ -p_835 ∨ -b^{1, 836}_2 c -b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ -p_835 ∨ -b^{1, 836}_1 c -b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ -p_835 ∨ -b^{1, 836}_0 c in DIMACS: -3665 3666 -3667 -835 -3668 0 -3665 3666 -3667 -835 -3669 0 -3665 3666 -3667 -835 -3670 0 c 0+1 --> 1 c (-b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ -b^{1, 835}_0 ∧ p_835) -> (-b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ b^{1, 836}_0) c in CNF: c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ -p_835 ∨ -b^{1, 836}_2 c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ -p_835 ∨ -b^{1, 836}_1 c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ -p_835 ∨ b^{1, 836}_0 c in DIMACS: 3665 3666 3667 -835 -3668 0 3665 3666 3667 -835 -3669 0 3665 3666 3667 -835 3670 0 c 1+1 --> 2 c (-b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ b^{1, 835}_0 ∧ p_835) -> (-b^{1, 836}_2 ∧ b^{1, 836}_1 ∧ -b^{1, 836}_0) c in CNF: c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ -p_835 ∨ -b^{1, 836}_2 c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ -p_835 ∨ b^{1, 836}_1 c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ -p_835 ∨ -b^{1, 836}_0 c in DIMACS: 3665 3666 -3667 -835 -3668 0 3665 3666 -3667 -835 3669 0 3665 3666 -3667 -835 -3670 0 c 2+1 --> break c (-b^{1, 835}_2 ∧ b^{1, 835}_1 ∧ -b^{1, 835}_0 ∧ p_835) -> break c in CNF: c b^{1, 835}_2 ∨ -b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ -p_835 ∨ break c in DIMACS: 3665 -3666 3667 -835 1162 0 c 2-1 --> 1 c (-b^{1, 835}_2 ∧ b^{1, 835}_1 ∧ -b^{1, 835}_0 ∧ -p_835) -> (-b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ b^{1, 836}_0) c in CNF: c b^{1, 835}_2 ∨ -b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ p_835 ∨ -b^{1, 836}_2 c b^{1, 835}_2 ∨ -b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ p_835 ∨ -b^{1, 836}_1 c b^{1, 835}_2 ∨ -b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ p_835 ∨ b^{1, 836}_0 c in DIMACS: 3665 -3666 3667 835 -3668 0 3665 -3666 3667 835 -3669 0 3665 -3666 3667 835 3670 0 c 1-1 --> 0 c (-b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ b^{1, 835}_0 ∧ -p_835) -> (-b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ -b^{1, 836}_0) c in CNF: c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ p_835 ∨ -b^{1, 836}_2 c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ p_835 ∨ -b^{1, 836}_1 c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ p_835 ∨ -b^{1, 836}_0 c in DIMACS: 3665 3666 -3667 835 -3668 0 3665 3666 -3667 835 -3669 0 3665 3666 -3667 835 -3670 0 c 0-1 --> -1 c (-b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ -b^{1, 835}_0 ∧ -p_835) -> ( b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ b^{1, 836}_0) c in CNF: c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ p_835 ∨ b^{1, 836}_2 c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ p_835 ∨ -b^{1, 836}_1 c b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ p_835 ∨ b^{1, 836}_0 c in DIMACS: 3665 3666 3667 835 3668 0 3665 3666 3667 835 -3669 0 3665 3666 3667 835 3670 0 c -1-1 --> -2 c ( b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ b^{1, 835}_0 ∧ -p_835) -> ( b^{1, 836}_2 ∧ b^{1, 836}_1 ∧ -b^{1, 836}_0) c in CNF: c -b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ p_835 ∨ b^{1, 836}_2 c -b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ p_835 ∨ b^{1, 836}_1 c -b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ p_835 ∨ -b^{1, 836}_0 c in DIMACS: -3665 3666 -3667 835 3668 0 -3665 3666 -3667 835 3669 0 -3665 3666 -3667 835 -3670 0 c -2-1 --> break c ( b^{1, 835}_2 ∧ b^{1, 835}_1 ∧ -b^{1, 835}_0 ∧ -p_835) -> break c in CNF: c -b^{1, 835}_2 ∨ -b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ p_835 ∨ break c in DIMACS: -3665 -3666 3667 835 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 835}_2 ∧ -b^{1, 835}_1 ∧ -b^{1, 835}_0 ∧ true) c in CNF: c -b^{1, 835}_2 ∨ b^{1, 835}_1 ∨ b^{1, 835}_0 ∨ false c in DIMACS: -3665 3666 3667 0 c 3 does not represent an automaton state. c -(-b^{1, 835}_2 ∧ b^{1, 835}_1 ∧ b^{1, 835}_0 ∧ true) c in CNF: c b^{1, 835}_2 ∨ -b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ false c in DIMACS: 3665 -3666 -3667 0 c -3 does not represent an automaton state. c -( b^{1, 835}_2 ∧ b^{1, 835}_1 ∧ b^{1, 835}_0 ∧ true) c in CNF: c -b^{1, 835}_2 ∨ -b^{1, 835}_1 ∨ -b^{1, 835}_0 ∨ false c in DIMACS: -3665 -3666 -3667 0 c i = 836 c -2+1 --> -1 c ( b^{1, 836}_2 ∧ b^{1, 836}_1 ∧ -b^{1, 836}_0 ∧ p_836) -> ( b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ b^{1, 837}_0) c in CNF: c -b^{1, 836}_2 ∨ -b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ -p_836 ∨ b^{1, 837}_2 c -b^{1, 836}_2 ∨ -b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ -p_836 ∨ -b^{1, 837}_1 c -b^{1, 836}_2 ∨ -b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ -p_836 ∨ b^{1, 837}_0 c in DIMACS: -3668 -3669 3670 -836 3671 0 -3668 -3669 3670 -836 -3672 0 -3668 -3669 3670 -836 3673 0 c -1+1 --> 0 c ( b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ b^{1, 836}_0 ∧ p_836) -> (-b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ -b^{1, 837}_0) c in CNF: c -b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ -p_836 ∨ -b^{1, 837}_2 c -b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ -p_836 ∨ -b^{1, 837}_1 c -b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ -p_836 ∨ -b^{1, 837}_0 c in DIMACS: -3668 3669 -3670 -836 -3671 0 -3668 3669 -3670 -836 -3672 0 -3668 3669 -3670 -836 -3673 0 c 0+1 --> 1 c (-b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ -b^{1, 836}_0 ∧ p_836) -> (-b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ b^{1, 837}_0) c in CNF: c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ -p_836 ∨ -b^{1, 837}_2 c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ -p_836 ∨ -b^{1, 837}_1 c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ -p_836 ∨ b^{1, 837}_0 c in DIMACS: 3668 3669 3670 -836 -3671 0 3668 3669 3670 -836 -3672 0 3668 3669 3670 -836 3673 0 c 1+1 --> 2 c (-b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ b^{1, 836}_0 ∧ p_836) -> (-b^{1, 837}_2 ∧ b^{1, 837}_1 ∧ -b^{1, 837}_0) c in CNF: c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ -p_836 ∨ -b^{1, 837}_2 c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ -p_836 ∨ b^{1, 837}_1 c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ -p_836 ∨ -b^{1, 837}_0 c in DIMACS: 3668 3669 -3670 -836 -3671 0 3668 3669 -3670 -836 3672 0 3668 3669 -3670 -836 -3673 0 c 2+1 --> break c (-b^{1, 836}_2 ∧ b^{1, 836}_1 ∧ -b^{1, 836}_0 ∧ p_836) -> break c in CNF: c b^{1, 836}_2 ∨ -b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ -p_836 ∨ break c in DIMACS: 3668 -3669 3670 -836 1162 0 c 2-1 --> 1 c (-b^{1, 836}_2 ∧ b^{1, 836}_1 ∧ -b^{1, 836}_0 ∧ -p_836) -> (-b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ b^{1, 837}_0) c in CNF: c b^{1, 836}_2 ∨ -b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ p_836 ∨ -b^{1, 837}_2 c b^{1, 836}_2 ∨ -b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ p_836 ∨ -b^{1, 837}_1 c b^{1, 836}_2 ∨ -b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ p_836 ∨ b^{1, 837}_0 c in DIMACS: 3668 -3669 3670 836 -3671 0 3668 -3669 3670 836 -3672 0 3668 -3669 3670 836 3673 0 c 1-1 --> 0 c (-b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ b^{1, 836}_0 ∧ -p_836) -> (-b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ -b^{1, 837}_0) c in CNF: c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ p_836 ∨ -b^{1, 837}_2 c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ p_836 ∨ -b^{1, 837}_1 c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ p_836 ∨ -b^{1, 837}_0 c in DIMACS: 3668 3669 -3670 836 -3671 0 3668 3669 -3670 836 -3672 0 3668 3669 -3670 836 -3673 0 c 0-1 --> -1 c (-b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ -b^{1, 836}_0 ∧ -p_836) -> ( b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ b^{1, 837}_0) c in CNF: c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ p_836 ∨ b^{1, 837}_2 c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ p_836 ∨ -b^{1, 837}_1 c b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ p_836 ∨ b^{1, 837}_0 c in DIMACS: 3668 3669 3670 836 3671 0 3668 3669 3670 836 -3672 0 3668 3669 3670 836 3673 0 c -1-1 --> -2 c ( b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ b^{1, 836}_0 ∧ -p_836) -> ( b^{1, 837}_2 ∧ b^{1, 837}_1 ∧ -b^{1, 837}_0) c in CNF: c -b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ p_836 ∨ b^{1, 837}_2 c -b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ p_836 ∨ b^{1, 837}_1 c -b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ p_836 ∨ -b^{1, 837}_0 c in DIMACS: -3668 3669 -3670 836 3671 0 -3668 3669 -3670 836 3672 0 -3668 3669 -3670 836 -3673 0 c -2-1 --> break c ( b^{1, 836}_2 ∧ b^{1, 836}_1 ∧ -b^{1, 836}_0 ∧ -p_836) -> break c in CNF: c -b^{1, 836}_2 ∨ -b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ p_836 ∨ break c in DIMACS: -3668 -3669 3670 836 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 836}_2 ∧ -b^{1, 836}_1 ∧ -b^{1, 836}_0 ∧ true) c in CNF: c -b^{1, 836}_2 ∨ b^{1, 836}_1 ∨ b^{1, 836}_0 ∨ false c in DIMACS: -3668 3669 3670 0 c 3 does not represent an automaton state. c -(-b^{1, 836}_2 ∧ b^{1, 836}_1 ∧ b^{1, 836}_0 ∧ true) c in CNF: c b^{1, 836}_2 ∨ -b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ false c in DIMACS: 3668 -3669 -3670 0 c -3 does not represent an automaton state. c -( b^{1, 836}_2 ∧ b^{1, 836}_1 ∧ b^{1, 836}_0 ∧ true) c in CNF: c -b^{1, 836}_2 ∨ -b^{1, 836}_1 ∨ -b^{1, 836}_0 ∨ false c in DIMACS: -3668 -3669 -3670 0 c i = 837 c -2+1 --> -1 c ( b^{1, 837}_2 ∧ b^{1, 837}_1 ∧ -b^{1, 837}_0 ∧ p_837) -> ( b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ b^{1, 838}_0) c in CNF: c -b^{1, 837}_2 ∨ -b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ -p_837 ∨ b^{1, 838}_2 c -b^{1, 837}_2 ∨ -b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ -p_837 ∨ -b^{1, 838}_1 c -b^{1, 837}_2 ∨ -b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ -p_837 ∨ b^{1, 838}_0 c in DIMACS: -3671 -3672 3673 -837 3674 0 -3671 -3672 3673 -837 -3675 0 -3671 -3672 3673 -837 3676 0 c -1+1 --> 0 c ( b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ b^{1, 837}_0 ∧ p_837) -> (-b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ -b^{1, 838}_0) c in CNF: c -b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ -p_837 ∨ -b^{1, 838}_2 c -b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ -p_837 ∨ -b^{1, 838}_1 c -b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ -p_837 ∨ -b^{1, 838}_0 c in DIMACS: -3671 3672 -3673 -837 -3674 0 -3671 3672 -3673 -837 -3675 0 -3671 3672 -3673 -837 -3676 0 c 0+1 --> 1 c (-b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ -b^{1, 837}_0 ∧ p_837) -> (-b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ b^{1, 838}_0) c in CNF: c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ -p_837 ∨ -b^{1, 838}_2 c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ -p_837 ∨ -b^{1, 838}_1 c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ -p_837 ∨ b^{1, 838}_0 c in DIMACS: 3671 3672 3673 -837 -3674 0 3671 3672 3673 -837 -3675 0 3671 3672 3673 -837 3676 0 c 1+1 --> 2 c (-b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ b^{1, 837}_0 ∧ p_837) -> (-b^{1, 838}_2 ∧ b^{1, 838}_1 ∧ -b^{1, 838}_0) c in CNF: c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ -p_837 ∨ -b^{1, 838}_2 c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ -p_837 ∨ b^{1, 838}_1 c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ -p_837 ∨ -b^{1, 838}_0 c in DIMACS: 3671 3672 -3673 -837 -3674 0 3671 3672 -3673 -837 3675 0 3671 3672 -3673 -837 -3676 0 c 2+1 --> break c (-b^{1, 837}_2 ∧ b^{1, 837}_1 ∧ -b^{1, 837}_0 ∧ p_837) -> break c in CNF: c b^{1, 837}_2 ∨ -b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ -p_837 ∨ break c in DIMACS: 3671 -3672 3673 -837 1162 0 c 2-1 --> 1 c (-b^{1, 837}_2 ∧ b^{1, 837}_1 ∧ -b^{1, 837}_0 ∧ -p_837) -> (-b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ b^{1, 838}_0) c in CNF: c b^{1, 837}_2 ∨ -b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ p_837 ∨ -b^{1, 838}_2 c b^{1, 837}_2 ∨ -b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ p_837 ∨ -b^{1, 838}_1 c b^{1, 837}_2 ∨ -b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ p_837 ∨ b^{1, 838}_0 c in DIMACS: 3671 -3672 3673 837 -3674 0 3671 -3672 3673 837 -3675 0 3671 -3672 3673 837 3676 0 c 1-1 --> 0 c (-b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ b^{1, 837}_0 ∧ -p_837) -> (-b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ -b^{1, 838}_0) c in CNF: c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ p_837 ∨ -b^{1, 838}_2 c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ p_837 ∨ -b^{1, 838}_1 c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ p_837 ∨ -b^{1, 838}_0 c in DIMACS: 3671 3672 -3673 837 -3674 0 3671 3672 -3673 837 -3675 0 3671 3672 -3673 837 -3676 0 c 0-1 --> -1 c (-b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ -b^{1, 837}_0 ∧ -p_837) -> ( b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ b^{1, 838}_0) c in CNF: c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ p_837 ∨ b^{1, 838}_2 c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ p_837 ∨ -b^{1, 838}_1 c b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ p_837 ∨ b^{1, 838}_0 c in DIMACS: 3671 3672 3673 837 3674 0 3671 3672 3673 837 -3675 0 3671 3672 3673 837 3676 0 c -1-1 --> -2 c ( b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ b^{1, 837}_0 ∧ -p_837) -> ( b^{1, 838}_2 ∧ b^{1, 838}_1 ∧ -b^{1, 838}_0) c in CNF: c -b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ p_837 ∨ b^{1, 838}_2 c -b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ p_837 ∨ b^{1, 838}_1 c -b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ p_837 ∨ -b^{1, 838}_0 c in DIMACS: -3671 3672 -3673 837 3674 0 -3671 3672 -3673 837 3675 0 -3671 3672 -3673 837 -3676 0 c -2-1 --> break c ( b^{1, 837}_2 ∧ b^{1, 837}_1 ∧ -b^{1, 837}_0 ∧ -p_837) -> break c in CNF: c -b^{1, 837}_2 ∨ -b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ p_837 ∨ break c in DIMACS: -3671 -3672 3673 837 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 837}_2 ∧ -b^{1, 837}_1 ∧ -b^{1, 837}_0 ∧ true) c in CNF: c -b^{1, 837}_2 ∨ b^{1, 837}_1 ∨ b^{1, 837}_0 ∨ false c in DIMACS: -3671 3672 3673 0 c 3 does not represent an automaton state. c -(-b^{1, 837}_2 ∧ b^{1, 837}_1 ∧ b^{1, 837}_0 ∧ true) c in CNF: c b^{1, 837}_2 ∨ -b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ false c in DIMACS: 3671 -3672 -3673 0 c -3 does not represent an automaton state. c -( b^{1, 837}_2 ∧ b^{1, 837}_1 ∧ b^{1, 837}_0 ∧ true) c in CNF: c -b^{1, 837}_2 ∨ -b^{1, 837}_1 ∨ -b^{1, 837}_0 ∨ false c in DIMACS: -3671 -3672 -3673 0 c i = 838 c -2+1 --> -1 c ( b^{1, 838}_2 ∧ b^{1, 838}_1 ∧ -b^{1, 838}_0 ∧ p_838) -> ( b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ b^{1, 839}_0) c in CNF: c -b^{1, 838}_2 ∨ -b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ -p_838 ∨ b^{1, 839}_2 c -b^{1, 838}_2 ∨ -b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ -p_838 ∨ -b^{1, 839}_1 c -b^{1, 838}_2 ∨ -b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ -p_838 ∨ b^{1, 839}_0 c in DIMACS: -3674 -3675 3676 -838 3677 0 -3674 -3675 3676 -838 -3678 0 -3674 -3675 3676 -838 3679 0 c -1+1 --> 0 c ( b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ b^{1, 838}_0 ∧ p_838) -> (-b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ -b^{1, 839}_0) c in CNF: c -b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ -p_838 ∨ -b^{1, 839}_2 c -b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ -p_838 ∨ -b^{1, 839}_1 c -b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ -p_838 ∨ -b^{1, 839}_0 c in DIMACS: -3674 3675 -3676 -838 -3677 0 -3674 3675 -3676 -838 -3678 0 -3674 3675 -3676 -838 -3679 0 c 0+1 --> 1 c (-b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ -b^{1, 838}_0 ∧ p_838) -> (-b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ b^{1, 839}_0) c in CNF: c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ -p_838 ∨ -b^{1, 839}_2 c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ -p_838 ∨ -b^{1, 839}_1 c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ -p_838 ∨ b^{1, 839}_0 c in DIMACS: 3674 3675 3676 -838 -3677 0 3674 3675 3676 -838 -3678 0 3674 3675 3676 -838 3679 0 c 1+1 --> 2 c (-b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ b^{1, 838}_0 ∧ p_838) -> (-b^{1, 839}_2 ∧ b^{1, 839}_1 ∧ -b^{1, 839}_0) c in CNF: c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ -p_838 ∨ -b^{1, 839}_2 c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ -p_838 ∨ b^{1, 839}_1 c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ -p_838 ∨ -b^{1, 839}_0 c in DIMACS: 3674 3675 -3676 -838 -3677 0 3674 3675 -3676 -838 3678 0 3674 3675 -3676 -838 -3679 0 c 2+1 --> break c (-b^{1, 838}_2 ∧ b^{1, 838}_1 ∧ -b^{1, 838}_0 ∧ p_838) -> break c in CNF: c b^{1, 838}_2 ∨ -b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ -p_838 ∨ break c in DIMACS: 3674 -3675 3676 -838 1162 0 c 2-1 --> 1 c (-b^{1, 838}_2 ∧ b^{1, 838}_1 ∧ -b^{1, 838}_0 ∧ -p_838) -> (-b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ b^{1, 839}_0) c in CNF: c b^{1, 838}_2 ∨ -b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ p_838 ∨ -b^{1, 839}_2 c b^{1, 838}_2 ∨ -b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ p_838 ∨ -b^{1, 839}_1 c b^{1, 838}_2 ∨ -b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ p_838 ∨ b^{1, 839}_0 c in DIMACS: 3674 -3675 3676 838 -3677 0 3674 -3675 3676 838 -3678 0 3674 -3675 3676 838 3679 0 c 1-1 --> 0 c (-b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ b^{1, 838}_0 ∧ -p_838) -> (-b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ -b^{1, 839}_0) c in CNF: c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ p_838 ∨ -b^{1, 839}_2 c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ p_838 ∨ -b^{1, 839}_1 c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ p_838 ∨ -b^{1, 839}_0 c in DIMACS: 3674 3675 -3676 838 -3677 0 3674 3675 -3676 838 -3678 0 3674 3675 -3676 838 -3679 0 c 0-1 --> -1 c (-b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ -b^{1, 838}_0 ∧ -p_838) -> ( b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ b^{1, 839}_0) c in CNF: c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ p_838 ∨ b^{1, 839}_2 c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ p_838 ∨ -b^{1, 839}_1 c b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ p_838 ∨ b^{1, 839}_0 c in DIMACS: 3674 3675 3676 838 3677 0 3674 3675 3676 838 -3678 0 3674 3675 3676 838 3679 0 c -1-1 --> -2 c ( b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ b^{1, 838}_0 ∧ -p_838) -> ( b^{1, 839}_2 ∧ b^{1, 839}_1 ∧ -b^{1, 839}_0) c in CNF: c -b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ p_838 ∨ b^{1, 839}_2 c -b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ p_838 ∨ b^{1, 839}_1 c -b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ p_838 ∨ -b^{1, 839}_0 c in DIMACS: -3674 3675 -3676 838 3677 0 -3674 3675 -3676 838 3678 0 -3674 3675 -3676 838 -3679 0 c -2-1 --> break c ( b^{1, 838}_2 ∧ b^{1, 838}_1 ∧ -b^{1, 838}_0 ∧ -p_838) -> break c in CNF: c -b^{1, 838}_2 ∨ -b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ p_838 ∨ break c in DIMACS: -3674 -3675 3676 838 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 838}_2 ∧ -b^{1, 838}_1 ∧ -b^{1, 838}_0 ∧ true) c in CNF: c -b^{1, 838}_2 ∨ b^{1, 838}_1 ∨ b^{1, 838}_0 ∨ false c in DIMACS: -3674 3675 3676 0 c 3 does not represent an automaton state. c -(-b^{1, 838}_2 ∧ b^{1, 838}_1 ∧ b^{1, 838}_0 ∧ true) c in CNF: c b^{1, 838}_2 ∨ -b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ false c in DIMACS: 3674 -3675 -3676 0 c -3 does not represent an automaton state. c -( b^{1, 838}_2 ∧ b^{1, 838}_1 ∧ b^{1, 838}_0 ∧ true) c in CNF: c -b^{1, 838}_2 ∨ -b^{1, 838}_1 ∨ -b^{1, 838}_0 ∨ false c in DIMACS: -3674 -3675 -3676 0 c i = 839 c -2+1 --> -1 c ( b^{1, 839}_2 ∧ b^{1, 839}_1 ∧ -b^{1, 839}_0 ∧ p_839) -> ( b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ b^{1, 840}_0) c in CNF: c -b^{1, 839}_2 ∨ -b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ -p_839 ∨ b^{1, 840}_2 c -b^{1, 839}_2 ∨ -b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ -p_839 ∨ -b^{1, 840}_1 c -b^{1, 839}_2 ∨ -b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ -p_839 ∨ b^{1, 840}_0 c in DIMACS: -3677 -3678 3679 -839 3680 0 -3677 -3678 3679 -839 -3681 0 -3677 -3678 3679 -839 3682 0 c -1+1 --> 0 c ( b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ b^{1, 839}_0 ∧ p_839) -> (-b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ -b^{1, 840}_0) c in CNF: c -b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ -p_839 ∨ -b^{1, 840}_2 c -b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ -p_839 ∨ -b^{1, 840}_1 c -b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ -p_839 ∨ -b^{1, 840}_0 c in DIMACS: -3677 3678 -3679 -839 -3680 0 -3677 3678 -3679 -839 -3681 0 -3677 3678 -3679 -839 -3682 0 c 0+1 --> 1 c (-b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ -b^{1, 839}_0 ∧ p_839) -> (-b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ b^{1, 840}_0) c in CNF: c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ -p_839 ∨ -b^{1, 840}_2 c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ -p_839 ∨ -b^{1, 840}_1 c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ -p_839 ∨ b^{1, 840}_0 c in DIMACS: 3677 3678 3679 -839 -3680 0 3677 3678 3679 -839 -3681 0 3677 3678 3679 -839 3682 0 c 1+1 --> 2 c (-b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ b^{1, 839}_0 ∧ p_839) -> (-b^{1, 840}_2 ∧ b^{1, 840}_1 ∧ -b^{1, 840}_0) c in CNF: c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ -p_839 ∨ -b^{1, 840}_2 c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ -p_839 ∨ b^{1, 840}_1 c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ -p_839 ∨ -b^{1, 840}_0 c in DIMACS: 3677 3678 -3679 -839 -3680 0 3677 3678 -3679 -839 3681 0 3677 3678 -3679 -839 -3682 0 c 2+1 --> break c (-b^{1, 839}_2 ∧ b^{1, 839}_1 ∧ -b^{1, 839}_0 ∧ p_839) -> break c in CNF: c b^{1, 839}_2 ∨ -b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ -p_839 ∨ break c in DIMACS: 3677 -3678 3679 -839 1162 0 c 2-1 --> 1 c (-b^{1, 839}_2 ∧ b^{1, 839}_1 ∧ -b^{1, 839}_0 ∧ -p_839) -> (-b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ b^{1, 840}_0) c in CNF: c b^{1, 839}_2 ∨ -b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ p_839 ∨ -b^{1, 840}_2 c b^{1, 839}_2 ∨ -b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ p_839 ∨ -b^{1, 840}_1 c b^{1, 839}_2 ∨ -b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ p_839 ∨ b^{1, 840}_0 c in DIMACS: 3677 -3678 3679 839 -3680 0 3677 -3678 3679 839 -3681 0 3677 -3678 3679 839 3682 0 c 1-1 --> 0 c (-b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ b^{1, 839}_0 ∧ -p_839) -> (-b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ -b^{1, 840}_0) c in CNF: c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ p_839 ∨ -b^{1, 840}_2 c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ p_839 ∨ -b^{1, 840}_1 c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ p_839 ∨ -b^{1, 840}_0 c in DIMACS: 3677 3678 -3679 839 -3680 0 3677 3678 -3679 839 -3681 0 3677 3678 -3679 839 -3682 0 c 0-1 --> -1 c (-b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ -b^{1, 839}_0 ∧ -p_839) -> ( b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ b^{1, 840}_0) c in CNF: c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ p_839 ∨ b^{1, 840}_2 c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ p_839 ∨ -b^{1, 840}_1 c b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ p_839 ∨ b^{1, 840}_0 c in DIMACS: 3677 3678 3679 839 3680 0 3677 3678 3679 839 -3681 0 3677 3678 3679 839 3682 0 c -1-1 --> -2 c ( b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ b^{1, 839}_0 ∧ -p_839) -> ( b^{1, 840}_2 ∧ b^{1, 840}_1 ∧ -b^{1, 840}_0) c in CNF: c -b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ p_839 ∨ b^{1, 840}_2 c -b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ p_839 ∨ b^{1, 840}_1 c -b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ p_839 ∨ -b^{1, 840}_0 c in DIMACS: -3677 3678 -3679 839 3680 0 -3677 3678 -3679 839 3681 0 -3677 3678 -3679 839 -3682 0 c -2-1 --> break c ( b^{1, 839}_2 ∧ b^{1, 839}_1 ∧ -b^{1, 839}_0 ∧ -p_839) -> break c in CNF: c -b^{1, 839}_2 ∨ -b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ p_839 ∨ break c in DIMACS: -3677 -3678 3679 839 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 839}_2 ∧ -b^{1, 839}_1 ∧ -b^{1, 839}_0 ∧ true) c in CNF: c -b^{1, 839}_2 ∨ b^{1, 839}_1 ∨ b^{1, 839}_0 ∨ false c in DIMACS: -3677 3678 3679 0 c 3 does not represent an automaton state. c -(-b^{1, 839}_2 ∧ b^{1, 839}_1 ∧ b^{1, 839}_0 ∧ true) c in CNF: c b^{1, 839}_2 ∨ -b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ false c in DIMACS: 3677 -3678 -3679 0 c -3 does not represent an automaton state. c -( b^{1, 839}_2 ∧ b^{1, 839}_1 ∧ b^{1, 839}_0 ∧ true) c in CNF: c -b^{1, 839}_2 ∨ -b^{1, 839}_1 ∨ -b^{1, 839}_0 ∨ false c in DIMACS: -3677 -3678 -3679 0 c i = 840 c -2+1 --> -1 c ( b^{1, 840}_2 ∧ b^{1, 840}_1 ∧ -b^{1, 840}_0 ∧ p_840) -> ( b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ b^{1, 841}_0) c in CNF: c -b^{1, 840}_2 ∨ -b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ -p_840 ∨ b^{1, 841}_2 c -b^{1, 840}_2 ∨ -b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ -p_840 ∨ -b^{1, 841}_1 c -b^{1, 840}_2 ∨ -b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ -p_840 ∨ b^{1, 841}_0 c in DIMACS: -3680 -3681 3682 -840 3683 0 -3680 -3681 3682 -840 -3684 0 -3680 -3681 3682 -840 3685 0 c -1+1 --> 0 c ( b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ b^{1, 840}_0 ∧ p_840) -> (-b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ -b^{1, 841}_0) c in CNF: c -b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ -p_840 ∨ -b^{1, 841}_2 c -b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ -p_840 ∨ -b^{1, 841}_1 c -b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ -p_840 ∨ -b^{1, 841}_0 c in DIMACS: -3680 3681 -3682 -840 -3683 0 -3680 3681 -3682 -840 -3684 0 -3680 3681 -3682 -840 -3685 0 c 0+1 --> 1 c (-b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ -b^{1, 840}_0 ∧ p_840) -> (-b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ b^{1, 841}_0) c in CNF: c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ -p_840 ∨ -b^{1, 841}_2 c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ -p_840 ∨ -b^{1, 841}_1 c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ -p_840 ∨ b^{1, 841}_0 c in DIMACS: 3680 3681 3682 -840 -3683 0 3680 3681 3682 -840 -3684 0 3680 3681 3682 -840 3685 0 c 1+1 --> 2 c (-b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ b^{1, 840}_0 ∧ p_840) -> (-b^{1, 841}_2 ∧ b^{1, 841}_1 ∧ -b^{1, 841}_0) c in CNF: c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ -p_840 ∨ -b^{1, 841}_2 c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ -p_840 ∨ b^{1, 841}_1 c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ -p_840 ∨ -b^{1, 841}_0 c in DIMACS: 3680 3681 -3682 -840 -3683 0 3680 3681 -3682 -840 3684 0 3680 3681 -3682 -840 -3685 0 c 2+1 --> break c (-b^{1, 840}_2 ∧ b^{1, 840}_1 ∧ -b^{1, 840}_0 ∧ p_840) -> break c in CNF: c b^{1, 840}_2 ∨ -b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ -p_840 ∨ break c in DIMACS: 3680 -3681 3682 -840 1162 0 c 2-1 --> 1 c (-b^{1, 840}_2 ∧ b^{1, 840}_1 ∧ -b^{1, 840}_0 ∧ -p_840) -> (-b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ b^{1, 841}_0) c in CNF: c b^{1, 840}_2 ∨ -b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ p_840 ∨ -b^{1, 841}_2 c b^{1, 840}_2 ∨ -b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ p_840 ∨ -b^{1, 841}_1 c b^{1, 840}_2 ∨ -b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ p_840 ∨ b^{1, 841}_0 c in DIMACS: 3680 -3681 3682 840 -3683 0 3680 -3681 3682 840 -3684 0 3680 -3681 3682 840 3685 0 c 1-1 --> 0 c (-b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ b^{1, 840}_0 ∧ -p_840) -> (-b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ -b^{1, 841}_0) c in CNF: c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ p_840 ∨ -b^{1, 841}_2 c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ p_840 ∨ -b^{1, 841}_1 c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ p_840 ∨ -b^{1, 841}_0 c in DIMACS: 3680 3681 -3682 840 -3683 0 3680 3681 -3682 840 -3684 0 3680 3681 -3682 840 -3685 0 c 0-1 --> -1 c (-b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ -b^{1, 840}_0 ∧ -p_840) -> ( b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ b^{1, 841}_0) c in CNF: c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ p_840 ∨ b^{1, 841}_2 c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ p_840 ∨ -b^{1, 841}_1 c b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ p_840 ∨ b^{1, 841}_0 c in DIMACS: 3680 3681 3682 840 3683 0 3680 3681 3682 840 -3684 0 3680 3681 3682 840 3685 0 c -1-1 --> -2 c ( b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ b^{1, 840}_0 ∧ -p_840) -> ( b^{1, 841}_2 ∧ b^{1, 841}_1 ∧ -b^{1, 841}_0) c in CNF: c -b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ p_840 ∨ b^{1, 841}_2 c -b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ p_840 ∨ b^{1, 841}_1 c -b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ p_840 ∨ -b^{1, 841}_0 c in DIMACS: -3680 3681 -3682 840 3683 0 -3680 3681 -3682 840 3684 0 -3680 3681 -3682 840 -3685 0 c -2-1 --> break c ( b^{1, 840}_2 ∧ b^{1, 840}_1 ∧ -b^{1, 840}_0 ∧ -p_840) -> break c in CNF: c -b^{1, 840}_2 ∨ -b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ p_840 ∨ break c in DIMACS: -3680 -3681 3682 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 840}_2 ∧ -b^{1, 840}_1 ∧ -b^{1, 840}_0 ∧ true) c in CNF: c -b^{1, 840}_2 ∨ b^{1, 840}_1 ∨ b^{1, 840}_0 ∨ false c in DIMACS: -3680 3681 3682 0 c 3 does not represent an automaton state. c -(-b^{1, 840}_2 ∧ b^{1, 840}_1 ∧ b^{1, 840}_0 ∧ true) c in CNF: c b^{1, 840}_2 ∨ -b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ false c in DIMACS: 3680 -3681 -3682 0 c -3 does not represent an automaton state. c -( b^{1, 840}_2 ∧ b^{1, 840}_1 ∧ b^{1, 840}_0 ∧ true) c in CNF: c -b^{1, 840}_2 ∨ -b^{1, 840}_1 ∨ -b^{1, 840}_0 ∨ false c in DIMACS: -3680 -3681 -3682 0 c i = 841 c -2+1 --> -1 c ( b^{1, 841}_2 ∧ b^{1, 841}_1 ∧ -b^{1, 841}_0 ∧ p_841) -> ( b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ b^{1, 842}_0) c in CNF: c -b^{1, 841}_2 ∨ -b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ -p_841 ∨ b^{1, 842}_2 c -b^{1, 841}_2 ∨ -b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ -p_841 ∨ -b^{1, 842}_1 c -b^{1, 841}_2 ∨ -b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ -p_841 ∨ b^{1, 842}_0 c in DIMACS: -3683 -3684 3685 -841 3686 0 -3683 -3684 3685 -841 -3687 0 -3683 -3684 3685 -841 3688 0 c -1+1 --> 0 c ( b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ b^{1, 841}_0 ∧ p_841) -> (-b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ -b^{1, 842}_0) c in CNF: c -b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ -p_841 ∨ -b^{1, 842}_2 c -b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ -p_841 ∨ -b^{1, 842}_1 c -b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ -p_841 ∨ -b^{1, 842}_0 c in DIMACS: -3683 3684 -3685 -841 -3686 0 -3683 3684 -3685 -841 -3687 0 -3683 3684 -3685 -841 -3688 0 c 0+1 --> 1 c (-b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ -b^{1, 841}_0 ∧ p_841) -> (-b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ b^{1, 842}_0) c in CNF: c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ -p_841 ∨ -b^{1, 842}_2 c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ -p_841 ∨ -b^{1, 842}_1 c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ -p_841 ∨ b^{1, 842}_0 c in DIMACS: 3683 3684 3685 -841 -3686 0 3683 3684 3685 -841 -3687 0 3683 3684 3685 -841 3688 0 c 1+1 --> 2 c (-b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ b^{1, 841}_0 ∧ p_841) -> (-b^{1, 842}_2 ∧ b^{1, 842}_1 ∧ -b^{1, 842}_0) c in CNF: c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ -p_841 ∨ -b^{1, 842}_2 c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ -p_841 ∨ b^{1, 842}_1 c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ -p_841 ∨ -b^{1, 842}_0 c in DIMACS: 3683 3684 -3685 -841 -3686 0 3683 3684 -3685 -841 3687 0 3683 3684 -3685 -841 -3688 0 c 2+1 --> break c (-b^{1, 841}_2 ∧ b^{1, 841}_1 ∧ -b^{1, 841}_0 ∧ p_841) -> break c in CNF: c b^{1, 841}_2 ∨ -b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ -p_841 ∨ break c in DIMACS: 3683 -3684 3685 -841 1162 0 c 2-1 --> 1 c (-b^{1, 841}_2 ∧ b^{1, 841}_1 ∧ -b^{1, 841}_0 ∧ -p_841) -> (-b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ b^{1, 842}_0) c in CNF: c b^{1, 841}_2 ∨ -b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ p_841 ∨ -b^{1, 842}_2 c b^{1, 841}_2 ∨ -b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ p_841 ∨ -b^{1, 842}_1 c b^{1, 841}_2 ∨ -b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ p_841 ∨ b^{1, 842}_0 c in DIMACS: 3683 -3684 3685 841 -3686 0 3683 -3684 3685 841 -3687 0 3683 -3684 3685 841 3688 0 c 1-1 --> 0 c (-b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ b^{1, 841}_0 ∧ -p_841) -> (-b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ -b^{1, 842}_0) c in CNF: c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ p_841 ∨ -b^{1, 842}_2 c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ p_841 ∨ -b^{1, 842}_1 c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ p_841 ∨ -b^{1, 842}_0 c in DIMACS: 3683 3684 -3685 841 -3686 0 3683 3684 -3685 841 -3687 0 3683 3684 -3685 841 -3688 0 c 0-1 --> -1 c (-b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ -b^{1, 841}_0 ∧ -p_841) -> ( b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ b^{1, 842}_0) c in CNF: c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ p_841 ∨ b^{1, 842}_2 c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ p_841 ∨ -b^{1, 842}_1 c b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ p_841 ∨ b^{1, 842}_0 c in DIMACS: 3683 3684 3685 841 3686 0 3683 3684 3685 841 -3687 0 3683 3684 3685 841 3688 0 c -1-1 --> -2 c ( b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ b^{1, 841}_0 ∧ -p_841) -> ( b^{1, 842}_2 ∧ b^{1, 842}_1 ∧ -b^{1, 842}_0) c in CNF: c -b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ p_841 ∨ b^{1, 842}_2 c -b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ p_841 ∨ b^{1, 842}_1 c -b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ p_841 ∨ -b^{1, 842}_0 c in DIMACS: -3683 3684 -3685 841 3686 0 -3683 3684 -3685 841 3687 0 -3683 3684 -3685 841 -3688 0 c -2-1 --> break c ( b^{1, 841}_2 ∧ b^{1, 841}_1 ∧ -b^{1, 841}_0 ∧ -p_841) -> break c in CNF: c -b^{1, 841}_2 ∨ -b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ p_841 ∨ break c in DIMACS: -3683 -3684 3685 841 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 841}_2 ∧ -b^{1, 841}_1 ∧ -b^{1, 841}_0 ∧ true) c in CNF: c -b^{1, 841}_2 ∨ b^{1, 841}_1 ∨ b^{1, 841}_0 ∨ false c in DIMACS: -3683 3684 3685 0 c 3 does not represent an automaton state. c -(-b^{1, 841}_2 ∧ b^{1, 841}_1 ∧ b^{1, 841}_0 ∧ true) c in CNF: c b^{1, 841}_2 ∨ -b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ false c in DIMACS: 3683 -3684 -3685 0 c -3 does not represent an automaton state. c -( b^{1, 841}_2 ∧ b^{1, 841}_1 ∧ b^{1, 841}_0 ∧ true) c in CNF: c -b^{1, 841}_2 ∨ -b^{1, 841}_1 ∨ -b^{1, 841}_0 ∨ false c in DIMACS: -3683 -3684 -3685 0 c i = 842 c -2+1 --> -1 c ( b^{1, 842}_2 ∧ b^{1, 842}_1 ∧ -b^{1, 842}_0 ∧ p_842) -> ( b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ b^{1, 843}_0) c in CNF: c -b^{1, 842}_2 ∨ -b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ -p_842 ∨ b^{1, 843}_2 c -b^{1, 842}_2 ∨ -b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ -p_842 ∨ -b^{1, 843}_1 c -b^{1, 842}_2 ∨ -b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ -p_842 ∨ b^{1, 843}_0 c in DIMACS: -3686 -3687 3688 -842 3689 0 -3686 -3687 3688 -842 -3690 0 -3686 -3687 3688 -842 3691 0 c -1+1 --> 0 c ( b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ b^{1, 842}_0 ∧ p_842) -> (-b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ -b^{1, 843}_0) c in CNF: c -b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ -p_842 ∨ -b^{1, 843}_2 c -b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ -p_842 ∨ -b^{1, 843}_1 c -b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ -p_842 ∨ -b^{1, 843}_0 c in DIMACS: -3686 3687 -3688 -842 -3689 0 -3686 3687 -3688 -842 -3690 0 -3686 3687 -3688 -842 -3691 0 c 0+1 --> 1 c (-b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ -b^{1, 842}_0 ∧ p_842) -> (-b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ b^{1, 843}_0) c in CNF: c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ -p_842 ∨ -b^{1, 843}_2 c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ -p_842 ∨ -b^{1, 843}_1 c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ -p_842 ∨ b^{1, 843}_0 c in DIMACS: 3686 3687 3688 -842 -3689 0 3686 3687 3688 -842 -3690 0 3686 3687 3688 -842 3691 0 c 1+1 --> 2 c (-b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ b^{1, 842}_0 ∧ p_842) -> (-b^{1, 843}_2 ∧ b^{1, 843}_1 ∧ -b^{1, 843}_0) c in CNF: c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ -p_842 ∨ -b^{1, 843}_2 c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ -p_842 ∨ b^{1, 843}_1 c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ -p_842 ∨ -b^{1, 843}_0 c in DIMACS: 3686 3687 -3688 -842 -3689 0 3686 3687 -3688 -842 3690 0 3686 3687 -3688 -842 -3691 0 c 2+1 --> break c (-b^{1, 842}_2 ∧ b^{1, 842}_1 ∧ -b^{1, 842}_0 ∧ p_842) -> break c in CNF: c b^{1, 842}_2 ∨ -b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ -p_842 ∨ break c in DIMACS: 3686 -3687 3688 -842 1162 0 c 2-1 --> 1 c (-b^{1, 842}_2 ∧ b^{1, 842}_1 ∧ -b^{1, 842}_0 ∧ -p_842) -> (-b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ b^{1, 843}_0) c in CNF: c b^{1, 842}_2 ∨ -b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ p_842 ∨ -b^{1, 843}_2 c b^{1, 842}_2 ∨ -b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ p_842 ∨ -b^{1, 843}_1 c b^{1, 842}_2 ∨ -b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ p_842 ∨ b^{1, 843}_0 c in DIMACS: 3686 -3687 3688 842 -3689 0 3686 -3687 3688 842 -3690 0 3686 -3687 3688 842 3691 0 c 1-1 --> 0 c (-b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ b^{1, 842}_0 ∧ -p_842) -> (-b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ -b^{1, 843}_0) c in CNF: c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ p_842 ∨ -b^{1, 843}_2 c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ p_842 ∨ -b^{1, 843}_1 c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ p_842 ∨ -b^{1, 843}_0 c in DIMACS: 3686 3687 -3688 842 -3689 0 3686 3687 -3688 842 -3690 0 3686 3687 -3688 842 -3691 0 c 0-1 --> -1 c (-b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ -b^{1, 842}_0 ∧ -p_842) -> ( b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ b^{1, 843}_0) c in CNF: c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ p_842 ∨ b^{1, 843}_2 c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ p_842 ∨ -b^{1, 843}_1 c b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ p_842 ∨ b^{1, 843}_0 c in DIMACS: 3686 3687 3688 842 3689 0 3686 3687 3688 842 -3690 0 3686 3687 3688 842 3691 0 c -1-1 --> -2 c ( b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ b^{1, 842}_0 ∧ -p_842) -> ( b^{1, 843}_2 ∧ b^{1, 843}_1 ∧ -b^{1, 843}_0) c in CNF: c -b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ p_842 ∨ b^{1, 843}_2 c -b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ p_842 ∨ b^{1, 843}_1 c -b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ p_842 ∨ -b^{1, 843}_0 c in DIMACS: -3686 3687 -3688 842 3689 0 -3686 3687 -3688 842 3690 0 -3686 3687 -3688 842 -3691 0 c -2-1 --> break c ( b^{1, 842}_2 ∧ b^{1, 842}_1 ∧ -b^{1, 842}_0 ∧ -p_842) -> break c in CNF: c -b^{1, 842}_2 ∨ -b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ p_842 ∨ break c in DIMACS: -3686 -3687 3688 842 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 842}_2 ∧ -b^{1, 842}_1 ∧ -b^{1, 842}_0 ∧ true) c in CNF: c -b^{1, 842}_2 ∨ b^{1, 842}_1 ∨ b^{1, 842}_0 ∨ false c in DIMACS: -3686 3687 3688 0 c 3 does not represent an automaton state. c -(-b^{1, 842}_2 ∧ b^{1, 842}_1 ∧ b^{1, 842}_0 ∧ true) c in CNF: c b^{1, 842}_2 ∨ -b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ false c in DIMACS: 3686 -3687 -3688 0 c -3 does not represent an automaton state. c -( b^{1, 842}_2 ∧ b^{1, 842}_1 ∧ b^{1, 842}_0 ∧ true) c in CNF: c -b^{1, 842}_2 ∨ -b^{1, 842}_1 ∨ -b^{1, 842}_0 ∨ false c in DIMACS: -3686 -3687 -3688 0 c i = 843 c -2+1 --> -1 c ( b^{1, 843}_2 ∧ b^{1, 843}_1 ∧ -b^{1, 843}_0 ∧ p_843) -> ( b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ b^{1, 844}_0) c in CNF: c -b^{1, 843}_2 ∨ -b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ -p_843 ∨ b^{1, 844}_2 c -b^{1, 843}_2 ∨ -b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ -p_843 ∨ -b^{1, 844}_1 c -b^{1, 843}_2 ∨ -b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ -p_843 ∨ b^{1, 844}_0 c in DIMACS: -3689 -3690 3691 -843 3692 0 -3689 -3690 3691 -843 -3693 0 -3689 -3690 3691 -843 3694 0 c -1+1 --> 0 c ( b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ b^{1, 843}_0 ∧ p_843) -> (-b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ -b^{1, 844}_0) c in CNF: c -b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ -p_843 ∨ -b^{1, 844}_2 c -b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ -p_843 ∨ -b^{1, 844}_1 c -b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ -p_843 ∨ -b^{1, 844}_0 c in DIMACS: -3689 3690 -3691 -843 -3692 0 -3689 3690 -3691 -843 -3693 0 -3689 3690 -3691 -843 -3694 0 c 0+1 --> 1 c (-b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ -b^{1, 843}_0 ∧ p_843) -> (-b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ b^{1, 844}_0) c in CNF: c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ -p_843 ∨ -b^{1, 844}_2 c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ -p_843 ∨ -b^{1, 844}_1 c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ -p_843 ∨ b^{1, 844}_0 c in DIMACS: 3689 3690 3691 -843 -3692 0 3689 3690 3691 -843 -3693 0 3689 3690 3691 -843 3694 0 c 1+1 --> 2 c (-b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ b^{1, 843}_0 ∧ p_843) -> (-b^{1, 844}_2 ∧ b^{1, 844}_1 ∧ -b^{1, 844}_0) c in CNF: c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ -p_843 ∨ -b^{1, 844}_2 c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ -p_843 ∨ b^{1, 844}_1 c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ -p_843 ∨ -b^{1, 844}_0 c in DIMACS: 3689 3690 -3691 -843 -3692 0 3689 3690 -3691 -843 3693 0 3689 3690 -3691 -843 -3694 0 c 2+1 --> break c (-b^{1, 843}_2 ∧ b^{1, 843}_1 ∧ -b^{1, 843}_0 ∧ p_843) -> break c in CNF: c b^{1, 843}_2 ∨ -b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ -p_843 ∨ break c in DIMACS: 3689 -3690 3691 -843 1162 0 c 2-1 --> 1 c (-b^{1, 843}_2 ∧ b^{1, 843}_1 ∧ -b^{1, 843}_0 ∧ -p_843) -> (-b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ b^{1, 844}_0) c in CNF: c b^{1, 843}_2 ∨ -b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ p_843 ∨ -b^{1, 844}_2 c b^{1, 843}_2 ∨ -b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ p_843 ∨ -b^{1, 844}_1 c b^{1, 843}_2 ∨ -b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ p_843 ∨ b^{1, 844}_0 c in DIMACS: 3689 -3690 3691 843 -3692 0 3689 -3690 3691 843 -3693 0 3689 -3690 3691 843 3694 0 c 1-1 --> 0 c (-b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ b^{1, 843}_0 ∧ -p_843) -> (-b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ -b^{1, 844}_0) c in CNF: c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ p_843 ∨ -b^{1, 844}_2 c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ p_843 ∨ -b^{1, 844}_1 c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ p_843 ∨ -b^{1, 844}_0 c in DIMACS: 3689 3690 -3691 843 -3692 0 3689 3690 -3691 843 -3693 0 3689 3690 -3691 843 -3694 0 c 0-1 --> -1 c (-b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ -b^{1, 843}_0 ∧ -p_843) -> ( b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ b^{1, 844}_0) c in CNF: c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ p_843 ∨ b^{1, 844}_2 c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ p_843 ∨ -b^{1, 844}_1 c b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ p_843 ∨ b^{1, 844}_0 c in DIMACS: 3689 3690 3691 843 3692 0 3689 3690 3691 843 -3693 0 3689 3690 3691 843 3694 0 c -1-1 --> -2 c ( b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ b^{1, 843}_0 ∧ -p_843) -> ( b^{1, 844}_2 ∧ b^{1, 844}_1 ∧ -b^{1, 844}_0) c in CNF: c -b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ p_843 ∨ b^{1, 844}_2 c -b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ p_843 ∨ b^{1, 844}_1 c -b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ p_843 ∨ -b^{1, 844}_0 c in DIMACS: -3689 3690 -3691 843 3692 0 -3689 3690 -3691 843 3693 0 -3689 3690 -3691 843 -3694 0 c -2-1 --> break c ( b^{1, 843}_2 ∧ b^{1, 843}_1 ∧ -b^{1, 843}_0 ∧ -p_843) -> break c in CNF: c -b^{1, 843}_2 ∨ -b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ p_843 ∨ break c in DIMACS: -3689 -3690 3691 843 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 843}_2 ∧ -b^{1, 843}_1 ∧ -b^{1, 843}_0 ∧ true) c in CNF: c -b^{1, 843}_2 ∨ b^{1, 843}_1 ∨ b^{1, 843}_0 ∨ false c in DIMACS: -3689 3690 3691 0 c 3 does not represent an automaton state. c -(-b^{1, 843}_2 ∧ b^{1, 843}_1 ∧ b^{1, 843}_0 ∧ true) c in CNF: c b^{1, 843}_2 ∨ -b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ false c in DIMACS: 3689 -3690 -3691 0 c -3 does not represent an automaton state. c -( b^{1, 843}_2 ∧ b^{1, 843}_1 ∧ b^{1, 843}_0 ∧ true) c in CNF: c -b^{1, 843}_2 ∨ -b^{1, 843}_1 ∨ -b^{1, 843}_0 ∨ false c in DIMACS: -3689 -3690 -3691 0 c i = 844 c -2+1 --> -1 c ( b^{1, 844}_2 ∧ b^{1, 844}_1 ∧ -b^{1, 844}_0 ∧ p_844) -> ( b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ b^{1, 845}_0) c in CNF: c -b^{1, 844}_2 ∨ -b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ -p_844 ∨ b^{1, 845}_2 c -b^{1, 844}_2 ∨ -b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ -p_844 ∨ -b^{1, 845}_1 c -b^{1, 844}_2 ∨ -b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ -p_844 ∨ b^{1, 845}_0 c in DIMACS: -3692 -3693 3694 -844 3695 0 -3692 -3693 3694 -844 -3696 0 -3692 -3693 3694 -844 3697 0 c -1+1 --> 0 c ( b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ b^{1, 844}_0 ∧ p_844) -> (-b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ -b^{1, 845}_0) c in CNF: c -b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ -p_844 ∨ -b^{1, 845}_2 c -b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ -p_844 ∨ -b^{1, 845}_1 c -b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ -p_844 ∨ -b^{1, 845}_0 c in DIMACS: -3692 3693 -3694 -844 -3695 0 -3692 3693 -3694 -844 -3696 0 -3692 3693 -3694 -844 -3697 0 c 0+1 --> 1 c (-b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ -b^{1, 844}_0 ∧ p_844) -> (-b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ b^{1, 845}_0) c in CNF: c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ -p_844 ∨ -b^{1, 845}_2 c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ -p_844 ∨ -b^{1, 845}_1 c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ -p_844 ∨ b^{1, 845}_0 c in DIMACS: 3692 3693 3694 -844 -3695 0 3692 3693 3694 -844 -3696 0 3692 3693 3694 -844 3697 0 c 1+1 --> 2 c (-b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ b^{1, 844}_0 ∧ p_844) -> (-b^{1, 845}_2 ∧ b^{1, 845}_1 ∧ -b^{1, 845}_0) c in CNF: c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ -p_844 ∨ -b^{1, 845}_2 c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ -p_844 ∨ b^{1, 845}_1 c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ -p_844 ∨ -b^{1, 845}_0 c in DIMACS: 3692 3693 -3694 -844 -3695 0 3692 3693 -3694 -844 3696 0 3692 3693 -3694 -844 -3697 0 c 2+1 --> break c (-b^{1, 844}_2 ∧ b^{1, 844}_1 ∧ -b^{1, 844}_0 ∧ p_844) -> break c in CNF: c b^{1, 844}_2 ∨ -b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ -p_844 ∨ break c in DIMACS: 3692 -3693 3694 -844 1162 0 c 2-1 --> 1 c (-b^{1, 844}_2 ∧ b^{1, 844}_1 ∧ -b^{1, 844}_0 ∧ -p_844) -> (-b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ b^{1, 845}_0) c in CNF: c b^{1, 844}_2 ∨ -b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ p_844 ∨ -b^{1, 845}_2 c b^{1, 844}_2 ∨ -b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ p_844 ∨ -b^{1, 845}_1 c b^{1, 844}_2 ∨ -b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ p_844 ∨ b^{1, 845}_0 c in DIMACS: 3692 -3693 3694 844 -3695 0 3692 -3693 3694 844 -3696 0 3692 -3693 3694 844 3697 0 c 1-1 --> 0 c (-b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ b^{1, 844}_0 ∧ -p_844) -> (-b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ -b^{1, 845}_0) c in CNF: c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ p_844 ∨ -b^{1, 845}_2 c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ p_844 ∨ -b^{1, 845}_1 c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ p_844 ∨ -b^{1, 845}_0 c in DIMACS: 3692 3693 -3694 844 -3695 0 3692 3693 -3694 844 -3696 0 3692 3693 -3694 844 -3697 0 c 0-1 --> -1 c (-b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ -b^{1, 844}_0 ∧ -p_844) -> ( b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ b^{1, 845}_0) c in CNF: c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ p_844 ∨ b^{1, 845}_2 c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ p_844 ∨ -b^{1, 845}_1 c b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ p_844 ∨ b^{1, 845}_0 c in DIMACS: 3692 3693 3694 844 3695 0 3692 3693 3694 844 -3696 0 3692 3693 3694 844 3697 0 c -1-1 --> -2 c ( b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ b^{1, 844}_0 ∧ -p_844) -> ( b^{1, 845}_2 ∧ b^{1, 845}_1 ∧ -b^{1, 845}_0) c in CNF: c -b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ p_844 ∨ b^{1, 845}_2 c -b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ p_844 ∨ b^{1, 845}_1 c -b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ p_844 ∨ -b^{1, 845}_0 c in DIMACS: -3692 3693 -3694 844 3695 0 -3692 3693 -3694 844 3696 0 -3692 3693 -3694 844 -3697 0 c -2-1 --> break c ( b^{1, 844}_2 ∧ b^{1, 844}_1 ∧ -b^{1, 844}_0 ∧ -p_844) -> break c in CNF: c -b^{1, 844}_2 ∨ -b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ p_844 ∨ break c in DIMACS: -3692 -3693 3694 844 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 844}_2 ∧ -b^{1, 844}_1 ∧ -b^{1, 844}_0 ∧ true) c in CNF: c -b^{1, 844}_2 ∨ b^{1, 844}_1 ∨ b^{1, 844}_0 ∨ false c in DIMACS: -3692 3693 3694 0 c 3 does not represent an automaton state. c -(-b^{1, 844}_2 ∧ b^{1, 844}_1 ∧ b^{1, 844}_0 ∧ true) c in CNF: c b^{1, 844}_2 ∨ -b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ false c in DIMACS: 3692 -3693 -3694 0 c -3 does not represent an automaton state. c -( b^{1, 844}_2 ∧ b^{1, 844}_1 ∧ b^{1, 844}_0 ∧ true) c in CNF: c -b^{1, 844}_2 ∨ -b^{1, 844}_1 ∨ -b^{1, 844}_0 ∨ false c in DIMACS: -3692 -3693 -3694 0 c i = 845 c -2+1 --> -1 c ( b^{1, 845}_2 ∧ b^{1, 845}_1 ∧ -b^{1, 845}_0 ∧ p_845) -> ( b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ b^{1, 846}_0) c in CNF: c -b^{1, 845}_2 ∨ -b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ -p_845 ∨ b^{1, 846}_2 c -b^{1, 845}_2 ∨ -b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ -p_845 ∨ -b^{1, 846}_1 c -b^{1, 845}_2 ∨ -b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ -p_845 ∨ b^{1, 846}_0 c in DIMACS: -3695 -3696 3697 -845 3698 0 -3695 -3696 3697 -845 -3699 0 -3695 -3696 3697 -845 3700 0 c -1+1 --> 0 c ( b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ b^{1, 845}_0 ∧ p_845) -> (-b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ -b^{1, 846}_0) c in CNF: c -b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ -p_845 ∨ -b^{1, 846}_2 c -b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ -p_845 ∨ -b^{1, 846}_1 c -b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ -p_845 ∨ -b^{1, 846}_0 c in DIMACS: -3695 3696 -3697 -845 -3698 0 -3695 3696 -3697 -845 -3699 0 -3695 3696 -3697 -845 -3700 0 c 0+1 --> 1 c (-b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ -b^{1, 845}_0 ∧ p_845) -> (-b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ b^{1, 846}_0) c in CNF: c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ -p_845 ∨ -b^{1, 846}_2 c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ -p_845 ∨ -b^{1, 846}_1 c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ -p_845 ∨ b^{1, 846}_0 c in DIMACS: 3695 3696 3697 -845 -3698 0 3695 3696 3697 -845 -3699 0 3695 3696 3697 -845 3700 0 c 1+1 --> 2 c (-b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ b^{1, 845}_0 ∧ p_845) -> (-b^{1, 846}_2 ∧ b^{1, 846}_1 ∧ -b^{1, 846}_0) c in CNF: c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ -p_845 ∨ -b^{1, 846}_2 c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ -p_845 ∨ b^{1, 846}_1 c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ -p_845 ∨ -b^{1, 846}_0 c in DIMACS: 3695 3696 -3697 -845 -3698 0 3695 3696 -3697 -845 3699 0 3695 3696 -3697 -845 -3700 0 c 2+1 --> break c (-b^{1, 845}_2 ∧ b^{1, 845}_1 ∧ -b^{1, 845}_0 ∧ p_845) -> break c in CNF: c b^{1, 845}_2 ∨ -b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ -p_845 ∨ break c in DIMACS: 3695 -3696 3697 -845 1162 0 c 2-1 --> 1 c (-b^{1, 845}_2 ∧ b^{1, 845}_1 ∧ -b^{1, 845}_0 ∧ -p_845) -> (-b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ b^{1, 846}_0) c in CNF: c b^{1, 845}_2 ∨ -b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ p_845 ∨ -b^{1, 846}_2 c b^{1, 845}_2 ∨ -b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ p_845 ∨ -b^{1, 846}_1 c b^{1, 845}_2 ∨ -b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ p_845 ∨ b^{1, 846}_0 c in DIMACS: 3695 -3696 3697 845 -3698 0 3695 -3696 3697 845 -3699 0 3695 -3696 3697 845 3700 0 c 1-1 --> 0 c (-b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ b^{1, 845}_0 ∧ -p_845) -> (-b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ -b^{1, 846}_0) c in CNF: c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ p_845 ∨ -b^{1, 846}_2 c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ p_845 ∨ -b^{1, 846}_1 c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ p_845 ∨ -b^{1, 846}_0 c in DIMACS: 3695 3696 -3697 845 -3698 0 3695 3696 -3697 845 -3699 0 3695 3696 -3697 845 -3700 0 c 0-1 --> -1 c (-b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ -b^{1, 845}_0 ∧ -p_845) -> ( b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ b^{1, 846}_0) c in CNF: c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ p_845 ∨ b^{1, 846}_2 c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ p_845 ∨ -b^{1, 846}_1 c b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ p_845 ∨ b^{1, 846}_0 c in DIMACS: 3695 3696 3697 845 3698 0 3695 3696 3697 845 -3699 0 3695 3696 3697 845 3700 0 c -1-1 --> -2 c ( b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ b^{1, 845}_0 ∧ -p_845) -> ( b^{1, 846}_2 ∧ b^{1, 846}_1 ∧ -b^{1, 846}_0) c in CNF: c -b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ p_845 ∨ b^{1, 846}_2 c -b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ p_845 ∨ b^{1, 846}_1 c -b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ p_845 ∨ -b^{1, 846}_0 c in DIMACS: -3695 3696 -3697 845 3698 0 -3695 3696 -3697 845 3699 0 -3695 3696 -3697 845 -3700 0 c -2-1 --> break c ( b^{1, 845}_2 ∧ b^{1, 845}_1 ∧ -b^{1, 845}_0 ∧ -p_845) -> break c in CNF: c -b^{1, 845}_2 ∨ -b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ p_845 ∨ break c in DIMACS: -3695 -3696 3697 845 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 845}_2 ∧ -b^{1, 845}_1 ∧ -b^{1, 845}_0 ∧ true) c in CNF: c -b^{1, 845}_2 ∨ b^{1, 845}_1 ∨ b^{1, 845}_0 ∨ false c in DIMACS: -3695 3696 3697 0 c 3 does not represent an automaton state. c -(-b^{1, 845}_2 ∧ b^{1, 845}_1 ∧ b^{1, 845}_0 ∧ true) c in CNF: c b^{1, 845}_2 ∨ -b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ false c in DIMACS: 3695 -3696 -3697 0 c -3 does not represent an automaton state. c -( b^{1, 845}_2 ∧ b^{1, 845}_1 ∧ b^{1, 845}_0 ∧ true) c in CNF: c -b^{1, 845}_2 ∨ -b^{1, 845}_1 ∨ -b^{1, 845}_0 ∨ false c in DIMACS: -3695 -3696 -3697 0 c i = 846 c -2+1 --> -1 c ( b^{1, 846}_2 ∧ b^{1, 846}_1 ∧ -b^{1, 846}_0 ∧ p_846) -> ( b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ b^{1, 847}_0) c in CNF: c -b^{1, 846}_2 ∨ -b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ -p_846 ∨ b^{1, 847}_2 c -b^{1, 846}_2 ∨ -b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ -p_846 ∨ -b^{1, 847}_1 c -b^{1, 846}_2 ∨ -b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ -p_846 ∨ b^{1, 847}_0 c in DIMACS: -3698 -3699 3700 -846 3701 0 -3698 -3699 3700 -846 -3702 0 -3698 -3699 3700 -846 3703 0 c -1+1 --> 0 c ( b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ b^{1, 846}_0 ∧ p_846) -> (-b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ -b^{1, 847}_0) c in CNF: c -b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ -p_846 ∨ -b^{1, 847}_2 c -b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ -p_846 ∨ -b^{1, 847}_1 c -b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ -p_846 ∨ -b^{1, 847}_0 c in DIMACS: -3698 3699 -3700 -846 -3701 0 -3698 3699 -3700 -846 -3702 0 -3698 3699 -3700 -846 -3703 0 c 0+1 --> 1 c (-b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ -b^{1, 846}_0 ∧ p_846) -> (-b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ b^{1, 847}_0) c in CNF: c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ -p_846 ∨ -b^{1, 847}_2 c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ -p_846 ∨ -b^{1, 847}_1 c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ -p_846 ∨ b^{1, 847}_0 c in DIMACS: 3698 3699 3700 -846 -3701 0 3698 3699 3700 -846 -3702 0 3698 3699 3700 -846 3703 0 c 1+1 --> 2 c (-b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ b^{1, 846}_0 ∧ p_846) -> (-b^{1, 847}_2 ∧ b^{1, 847}_1 ∧ -b^{1, 847}_0) c in CNF: c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ -p_846 ∨ -b^{1, 847}_2 c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ -p_846 ∨ b^{1, 847}_1 c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ -p_846 ∨ -b^{1, 847}_0 c in DIMACS: 3698 3699 -3700 -846 -3701 0 3698 3699 -3700 -846 3702 0 3698 3699 -3700 -846 -3703 0 c 2+1 --> break c (-b^{1, 846}_2 ∧ b^{1, 846}_1 ∧ -b^{1, 846}_0 ∧ p_846) -> break c in CNF: c b^{1, 846}_2 ∨ -b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ -p_846 ∨ break c in DIMACS: 3698 -3699 3700 -846 1162 0 c 2-1 --> 1 c (-b^{1, 846}_2 ∧ b^{1, 846}_1 ∧ -b^{1, 846}_0 ∧ -p_846) -> (-b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ b^{1, 847}_0) c in CNF: c b^{1, 846}_2 ∨ -b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ p_846 ∨ -b^{1, 847}_2 c b^{1, 846}_2 ∨ -b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ p_846 ∨ -b^{1, 847}_1 c b^{1, 846}_2 ∨ -b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ p_846 ∨ b^{1, 847}_0 c in DIMACS: 3698 -3699 3700 846 -3701 0 3698 -3699 3700 846 -3702 0 3698 -3699 3700 846 3703 0 c 1-1 --> 0 c (-b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ b^{1, 846}_0 ∧ -p_846) -> (-b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ -b^{1, 847}_0) c in CNF: c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ p_846 ∨ -b^{1, 847}_2 c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ p_846 ∨ -b^{1, 847}_1 c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ p_846 ∨ -b^{1, 847}_0 c in DIMACS: 3698 3699 -3700 846 -3701 0 3698 3699 -3700 846 -3702 0 3698 3699 -3700 846 -3703 0 c 0-1 --> -1 c (-b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ -b^{1, 846}_0 ∧ -p_846) -> ( b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ b^{1, 847}_0) c in CNF: c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ p_846 ∨ b^{1, 847}_2 c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ p_846 ∨ -b^{1, 847}_1 c b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ p_846 ∨ b^{1, 847}_0 c in DIMACS: 3698 3699 3700 846 3701 0 3698 3699 3700 846 -3702 0 3698 3699 3700 846 3703 0 c -1-1 --> -2 c ( b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ b^{1, 846}_0 ∧ -p_846) -> ( b^{1, 847}_2 ∧ b^{1, 847}_1 ∧ -b^{1, 847}_0) c in CNF: c -b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ p_846 ∨ b^{1, 847}_2 c -b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ p_846 ∨ b^{1, 847}_1 c -b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ p_846 ∨ -b^{1, 847}_0 c in DIMACS: -3698 3699 -3700 846 3701 0 -3698 3699 -3700 846 3702 0 -3698 3699 -3700 846 -3703 0 c -2-1 --> break c ( b^{1, 846}_2 ∧ b^{1, 846}_1 ∧ -b^{1, 846}_0 ∧ -p_846) -> break c in CNF: c -b^{1, 846}_2 ∨ -b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ p_846 ∨ break c in DIMACS: -3698 -3699 3700 846 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 846}_2 ∧ -b^{1, 846}_1 ∧ -b^{1, 846}_0 ∧ true) c in CNF: c -b^{1, 846}_2 ∨ b^{1, 846}_1 ∨ b^{1, 846}_0 ∨ false c in DIMACS: -3698 3699 3700 0 c 3 does not represent an automaton state. c -(-b^{1, 846}_2 ∧ b^{1, 846}_1 ∧ b^{1, 846}_0 ∧ true) c in CNF: c b^{1, 846}_2 ∨ -b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ false c in DIMACS: 3698 -3699 -3700 0 c -3 does not represent an automaton state. c -( b^{1, 846}_2 ∧ b^{1, 846}_1 ∧ b^{1, 846}_0 ∧ true) c in CNF: c -b^{1, 846}_2 ∨ -b^{1, 846}_1 ∨ -b^{1, 846}_0 ∨ false c in DIMACS: -3698 -3699 -3700 0 c i = 847 c -2+1 --> -1 c ( b^{1, 847}_2 ∧ b^{1, 847}_1 ∧ -b^{1, 847}_0 ∧ p_847) -> ( b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ b^{1, 848}_0) c in CNF: c -b^{1, 847}_2 ∨ -b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ -p_847 ∨ b^{1, 848}_2 c -b^{1, 847}_2 ∨ -b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ -p_847 ∨ -b^{1, 848}_1 c -b^{1, 847}_2 ∨ -b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ -p_847 ∨ b^{1, 848}_0 c in DIMACS: -3701 -3702 3703 -847 3704 0 -3701 -3702 3703 -847 -3705 0 -3701 -3702 3703 -847 3706 0 c -1+1 --> 0 c ( b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ b^{1, 847}_0 ∧ p_847) -> (-b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ -b^{1, 848}_0) c in CNF: c -b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ -p_847 ∨ -b^{1, 848}_2 c -b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ -p_847 ∨ -b^{1, 848}_1 c -b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ -p_847 ∨ -b^{1, 848}_0 c in DIMACS: -3701 3702 -3703 -847 -3704 0 -3701 3702 -3703 -847 -3705 0 -3701 3702 -3703 -847 -3706 0 c 0+1 --> 1 c (-b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ -b^{1, 847}_0 ∧ p_847) -> (-b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ b^{1, 848}_0) c in CNF: c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ -p_847 ∨ -b^{1, 848}_2 c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ -p_847 ∨ -b^{1, 848}_1 c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ -p_847 ∨ b^{1, 848}_0 c in DIMACS: 3701 3702 3703 -847 -3704 0 3701 3702 3703 -847 -3705 0 3701 3702 3703 -847 3706 0 c 1+1 --> 2 c (-b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ b^{1, 847}_0 ∧ p_847) -> (-b^{1, 848}_2 ∧ b^{1, 848}_1 ∧ -b^{1, 848}_0) c in CNF: c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ -p_847 ∨ -b^{1, 848}_2 c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ -p_847 ∨ b^{1, 848}_1 c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ -p_847 ∨ -b^{1, 848}_0 c in DIMACS: 3701 3702 -3703 -847 -3704 0 3701 3702 -3703 -847 3705 0 3701 3702 -3703 -847 -3706 0 c 2+1 --> break c (-b^{1, 847}_2 ∧ b^{1, 847}_1 ∧ -b^{1, 847}_0 ∧ p_847) -> break c in CNF: c b^{1, 847}_2 ∨ -b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ -p_847 ∨ break c in DIMACS: 3701 -3702 3703 -847 1162 0 c 2-1 --> 1 c (-b^{1, 847}_2 ∧ b^{1, 847}_1 ∧ -b^{1, 847}_0 ∧ -p_847) -> (-b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ b^{1, 848}_0) c in CNF: c b^{1, 847}_2 ∨ -b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ p_847 ∨ -b^{1, 848}_2 c b^{1, 847}_2 ∨ -b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ p_847 ∨ -b^{1, 848}_1 c b^{1, 847}_2 ∨ -b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ p_847 ∨ b^{1, 848}_0 c in DIMACS: 3701 -3702 3703 847 -3704 0 3701 -3702 3703 847 -3705 0 3701 -3702 3703 847 3706 0 c 1-1 --> 0 c (-b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ b^{1, 847}_0 ∧ -p_847) -> (-b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ -b^{1, 848}_0) c in CNF: c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ p_847 ∨ -b^{1, 848}_2 c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ p_847 ∨ -b^{1, 848}_1 c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ p_847 ∨ -b^{1, 848}_0 c in DIMACS: 3701 3702 -3703 847 -3704 0 3701 3702 -3703 847 -3705 0 3701 3702 -3703 847 -3706 0 c 0-1 --> -1 c (-b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ -b^{1, 847}_0 ∧ -p_847) -> ( b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ b^{1, 848}_0) c in CNF: c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ p_847 ∨ b^{1, 848}_2 c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ p_847 ∨ -b^{1, 848}_1 c b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ p_847 ∨ b^{1, 848}_0 c in DIMACS: 3701 3702 3703 847 3704 0 3701 3702 3703 847 -3705 0 3701 3702 3703 847 3706 0 c -1-1 --> -2 c ( b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ b^{1, 847}_0 ∧ -p_847) -> ( b^{1, 848}_2 ∧ b^{1, 848}_1 ∧ -b^{1, 848}_0) c in CNF: c -b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ p_847 ∨ b^{1, 848}_2 c -b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ p_847 ∨ b^{1, 848}_1 c -b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ p_847 ∨ -b^{1, 848}_0 c in DIMACS: -3701 3702 -3703 847 3704 0 -3701 3702 -3703 847 3705 0 -3701 3702 -3703 847 -3706 0 c -2-1 --> break c ( b^{1, 847}_2 ∧ b^{1, 847}_1 ∧ -b^{1, 847}_0 ∧ -p_847) -> break c in CNF: c -b^{1, 847}_2 ∨ -b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ p_847 ∨ break c in DIMACS: -3701 -3702 3703 847 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 847}_2 ∧ -b^{1, 847}_1 ∧ -b^{1, 847}_0 ∧ true) c in CNF: c -b^{1, 847}_2 ∨ b^{1, 847}_1 ∨ b^{1, 847}_0 ∨ false c in DIMACS: -3701 3702 3703 0 c 3 does not represent an automaton state. c -(-b^{1, 847}_2 ∧ b^{1, 847}_1 ∧ b^{1, 847}_0 ∧ true) c in CNF: c b^{1, 847}_2 ∨ -b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ false c in DIMACS: 3701 -3702 -3703 0 c -3 does not represent an automaton state. c -( b^{1, 847}_2 ∧ b^{1, 847}_1 ∧ b^{1, 847}_0 ∧ true) c in CNF: c -b^{1, 847}_2 ∨ -b^{1, 847}_1 ∨ -b^{1, 847}_0 ∨ false c in DIMACS: -3701 -3702 -3703 0 c i = 848 c -2+1 --> -1 c ( b^{1, 848}_2 ∧ b^{1, 848}_1 ∧ -b^{1, 848}_0 ∧ p_848) -> ( b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ b^{1, 849}_0) c in CNF: c -b^{1, 848}_2 ∨ -b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ -p_848 ∨ b^{1, 849}_2 c -b^{1, 848}_2 ∨ -b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ -p_848 ∨ -b^{1, 849}_1 c -b^{1, 848}_2 ∨ -b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ -p_848 ∨ b^{1, 849}_0 c in DIMACS: -3704 -3705 3706 -848 3707 0 -3704 -3705 3706 -848 -3708 0 -3704 -3705 3706 -848 3709 0 c -1+1 --> 0 c ( b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ b^{1, 848}_0 ∧ p_848) -> (-b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ -b^{1, 849}_0) c in CNF: c -b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ -p_848 ∨ -b^{1, 849}_2 c -b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ -p_848 ∨ -b^{1, 849}_1 c -b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ -p_848 ∨ -b^{1, 849}_0 c in DIMACS: -3704 3705 -3706 -848 -3707 0 -3704 3705 -3706 -848 -3708 0 -3704 3705 -3706 -848 -3709 0 c 0+1 --> 1 c (-b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ -b^{1, 848}_0 ∧ p_848) -> (-b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ b^{1, 849}_0) c in CNF: c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ -p_848 ∨ -b^{1, 849}_2 c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ -p_848 ∨ -b^{1, 849}_1 c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ -p_848 ∨ b^{1, 849}_0 c in DIMACS: 3704 3705 3706 -848 -3707 0 3704 3705 3706 -848 -3708 0 3704 3705 3706 -848 3709 0 c 1+1 --> 2 c (-b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ b^{1, 848}_0 ∧ p_848) -> (-b^{1, 849}_2 ∧ b^{1, 849}_1 ∧ -b^{1, 849}_0) c in CNF: c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ -p_848 ∨ -b^{1, 849}_2 c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ -p_848 ∨ b^{1, 849}_1 c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ -p_848 ∨ -b^{1, 849}_0 c in DIMACS: 3704 3705 -3706 -848 -3707 0 3704 3705 -3706 -848 3708 0 3704 3705 -3706 -848 -3709 0 c 2+1 --> break c (-b^{1, 848}_2 ∧ b^{1, 848}_1 ∧ -b^{1, 848}_0 ∧ p_848) -> break c in CNF: c b^{1, 848}_2 ∨ -b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ -p_848 ∨ break c in DIMACS: 3704 -3705 3706 -848 1162 0 c 2-1 --> 1 c (-b^{1, 848}_2 ∧ b^{1, 848}_1 ∧ -b^{1, 848}_0 ∧ -p_848) -> (-b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ b^{1, 849}_0) c in CNF: c b^{1, 848}_2 ∨ -b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ p_848 ∨ -b^{1, 849}_2 c b^{1, 848}_2 ∨ -b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ p_848 ∨ -b^{1, 849}_1 c b^{1, 848}_2 ∨ -b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ p_848 ∨ b^{1, 849}_0 c in DIMACS: 3704 -3705 3706 848 -3707 0 3704 -3705 3706 848 -3708 0 3704 -3705 3706 848 3709 0 c 1-1 --> 0 c (-b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ b^{1, 848}_0 ∧ -p_848) -> (-b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ -b^{1, 849}_0) c in CNF: c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ p_848 ∨ -b^{1, 849}_2 c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ p_848 ∨ -b^{1, 849}_1 c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ p_848 ∨ -b^{1, 849}_0 c in DIMACS: 3704 3705 -3706 848 -3707 0 3704 3705 -3706 848 -3708 0 3704 3705 -3706 848 -3709 0 c 0-1 --> -1 c (-b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ -b^{1, 848}_0 ∧ -p_848) -> ( b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ b^{1, 849}_0) c in CNF: c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ p_848 ∨ b^{1, 849}_2 c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ p_848 ∨ -b^{1, 849}_1 c b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ p_848 ∨ b^{1, 849}_0 c in DIMACS: 3704 3705 3706 848 3707 0 3704 3705 3706 848 -3708 0 3704 3705 3706 848 3709 0 c -1-1 --> -2 c ( b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ b^{1, 848}_0 ∧ -p_848) -> ( b^{1, 849}_2 ∧ b^{1, 849}_1 ∧ -b^{1, 849}_0) c in CNF: c -b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ p_848 ∨ b^{1, 849}_2 c -b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ p_848 ∨ b^{1, 849}_1 c -b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ p_848 ∨ -b^{1, 849}_0 c in DIMACS: -3704 3705 -3706 848 3707 0 -3704 3705 -3706 848 3708 0 -3704 3705 -3706 848 -3709 0 c -2-1 --> break c ( b^{1, 848}_2 ∧ b^{1, 848}_1 ∧ -b^{1, 848}_0 ∧ -p_848) -> break c in CNF: c -b^{1, 848}_2 ∨ -b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ p_848 ∨ break c in DIMACS: -3704 -3705 3706 848 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 848}_2 ∧ -b^{1, 848}_1 ∧ -b^{1, 848}_0 ∧ true) c in CNF: c -b^{1, 848}_2 ∨ b^{1, 848}_1 ∨ b^{1, 848}_0 ∨ false c in DIMACS: -3704 3705 3706 0 c 3 does not represent an automaton state. c -(-b^{1, 848}_2 ∧ b^{1, 848}_1 ∧ b^{1, 848}_0 ∧ true) c in CNF: c b^{1, 848}_2 ∨ -b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ false c in DIMACS: 3704 -3705 -3706 0 c -3 does not represent an automaton state. c -( b^{1, 848}_2 ∧ b^{1, 848}_1 ∧ b^{1, 848}_0 ∧ true) c in CNF: c -b^{1, 848}_2 ∨ -b^{1, 848}_1 ∨ -b^{1, 848}_0 ∨ false c in DIMACS: -3704 -3705 -3706 0 c i = 849 c -2+1 --> -1 c ( b^{1, 849}_2 ∧ b^{1, 849}_1 ∧ -b^{1, 849}_0 ∧ p_849) -> ( b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ b^{1, 850}_0) c in CNF: c -b^{1, 849}_2 ∨ -b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ -p_849 ∨ b^{1, 850}_2 c -b^{1, 849}_2 ∨ -b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ -p_849 ∨ -b^{1, 850}_1 c -b^{1, 849}_2 ∨ -b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ -p_849 ∨ b^{1, 850}_0 c in DIMACS: -3707 -3708 3709 -849 3710 0 -3707 -3708 3709 -849 -3711 0 -3707 -3708 3709 -849 3712 0 c -1+1 --> 0 c ( b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ b^{1, 849}_0 ∧ p_849) -> (-b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ -b^{1, 850}_0) c in CNF: c -b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ -p_849 ∨ -b^{1, 850}_2 c -b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ -p_849 ∨ -b^{1, 850}_1 c -b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ -p_849 ∨ -b^{1, 850}_0 c in DIMACS: -3707 3708 -3709 -849 -3710 0 -3707 3708 -3709 -849 -3711 0 -3707 3708 -3709 -849 -3712 0 c 0+1 --> 1 c (-b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ -b^{1, 849}_0 ∧ p_849) -> (-b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ b^{1, 850}_0) c in CNF: c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ -p_849 ∨ -b^{1, 850}_2 c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ -p_849 ∨ -b^{1, 850}_1 c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ -p_849 ∨ b^{1, 850}_0 c in DIMACS: 3707 3708 3709 -849 -3710 0 3707 3708 3709 -849 -3711 0 3707 3708 3709 -849 3712 0 c 1+1 --> 2 c (-b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ b^{1, 849}_0 ∧ p_849) -> (-b^{1, 850}_2 ∧ b^{1, 850}_1 ∧ -b^{1, 850}_0) c in CNF: c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ -p_849 ∨ -b^{1, 850}_2 c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ -p_849 ∨ b^{1, 850}_1 c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ -p_849 ∨ -b^{1, 850}_0 c in DIMACS: 3707 3708 -3709 -849 -3710 0 3707 3708 -3709 -849 3711 0 3707 3708 -3709 -849 -3712 0 c 2+1 --> break c (-b^{1, 849}_2 ∧ b^{1, 849}_1 ∧ -b^{1, 849}_0 ∧ p_849) -> break c in CNF: c b^{1, 849}_2 ∨ -b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ -p_849 ∨ break c in DIMACS: 3707 -3708 3709 -849 1162 0 c 2-1 --> 1 c (-b^{1, 849}_2 ∧ b^{1, 849}_1 ∧ -b^{1, 849}_0 ∧ -p_849) -> (-b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ b^{1, 850}_0) c in CNF: c b^{1, 849}_2 ∨ -b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ p_849 ∨ -b^{1, 850}_2 c b^{1, 849}_2 ∨ -b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ p_849 ∨ -b^{1, 850}_1 c b^{1, 849}_2 ∨ -b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ p_849 ∨ b^{1, 850}_0 c in DIMACS: 3707 -3708 3709 849 -3710 0 3707 -3708 3709 849 -3711 0 3707 -3708 3709 849 3712 0 c 1-1 --> 0 c (-b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ b^{1, 849}_0 ∧ -p_849) -> (-b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ -b^{1, 850}_0) c in CNF: c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ p_849 ∨ -b^{1, 850}_2 c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ p_849 ∨ -b^{1, 850}_1 c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ p_849 ∨ -b^{1, 850}_0 c in DIMACS: 3707 3708 -3709 849 -3710 0 3707 3708 -3709 849 -3711 0 3707 3708 -3709 849 -3712 0 c 0-1 --> -1 c (-b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ -b^{1, 849}_0 ∧ -p_849) -> ( b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ b^{1, 850}_0) c in CNF: c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ p_849 ∨ b^{1, 850}_2 c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ p_849 ∨ -b^{1, 850}_1 c b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ p_849 ∨ b^{1, 850}_0 c in DIMACS: 3707 3708 3709 849 3710 0 3707 3708 3709 849 -3711 0 3707 3708 3709 849 3712 0 c -1-1 --> -2 c ( b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ b^{1, 849}_0 ∧ -p_849) -> ( b^{1, 850}_2 ∧ b^{1, 850}_1 ∧ -b^{1, 850}_0) c in CNF: c -b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ p_849 ∨ b^{1, 850}_2 c -b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ p_849 ∨ b^{1, 850}_1 c -b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ p_849 ∨ -b^{1, 850}_0 c in DIMACS: -3707 3708 -3709 849 3710 0 -3707 3708 -3709 849 3711 0 -3707 3708 -3709 849 -3712 0 c -2-1 --> break c ( b^{1, 849}_2 ∧ b^{1, 849}_1 ∧ -b^{1, 849}_0 ∧ -p_849) -> break c in CNF: c -b^{1, 849}_2 ∨ -b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ p_849 ∨ break c in DIMACS: -3707 -3708 3709 849 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 849}_2 ∧ -b^{1, 849}_1 ∧ -b^{1, 849}_0 ∧ true) c in CNF: c -b^{1, 849}_2 ∨ b^{1, 849}_1 ∨ b^{1, 849}_0 ∨ false c in DIMACS: -3707 3708 3709 0 c 3 does not represent an automaton state. c -(-b^{1, 849}_2 ∧ b^{1, 849}_1 ∧ b^{1, 849}_0 ∧ true) c in CNF: c b^{1, 849}_2 ∨ -b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ false c in DIMACS: 3707 -3708 -3709 0 c -3 does not represent an automaton state. c -( b^{1, 849}_2 ∧ b^{1, 849}_1 ∧ b^{1, 849}_0 ∧ true) c in CNF: c -b^{1, 849}_2 ∨ -b^{1, 849}_1 ∨ -b^{1, 849}_0 ∨ false c in DIMACS: -3707 -3708 -3709 0 c i = 850 c -2+1 --> -1 c ( b^{1, 850}_2 ∧ b^{1, 850}_1 ∧ -b^{1, 850}_0 ∧ p_850) -> ( b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ b^{1, 851}_0) c in CNF: c -b^{1, 850}_2 ∨ -b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ -p_850 ∨ b^{1, 851}_2 c -b^{1, 850}_2 ∨ -b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ -p_850 ∨ -b^{1, 851}_1 c -b^{1, 850}_2 ∨ -b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ -p_850 ∨ b^{1, 851}_0 c in DIMACS: -3710 -3711 3712 -850 3713 0 -3710 -3711 3712 -850 -3714 0 -3710 -3711 3712 -850 3715 0 c -1+1 --> 0 c ( b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ b^{1, 850}_0 ∧ p_850) -> (-b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ -b^{1, 851}_0) c in CNF: c -b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ -p_850 ∨ -b^{1, 851}_2 c -b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ -p_850 ∨ -b^{1, 851}_1 c -b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ -p_850 ∨ -b^{1, 851}_0 c in DIMACS: -3710 3711 -3712 -850 -3713 0 -3710 3711 -3712 -850 -3714 0 -3710 3711 -3712 -850 -3715 0 c 0+1 --> 1 c (-b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ -b^{1, 850}_0 ∧ p_850) -> (-b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ b^{1, 851}_0) c in CNF: c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ -p_850 ∨ -b^{1, 851}_2 c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ -p_850 ∨ -b^{1, 851}_1 c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ -p_850 ∨ b^{1, 851}_0 c in DIMACS: 3710 3711 3712 -850 -3713 0 3710 3711 3712 -850 -3714 0 3710 3711 3712 -850 3715 0 c 1+1 --> 2 c (-b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ b^{1, 850}_0 ∧ p_850) -> (-b^{1, 851}_2 ∧ b^{1, 851}_1 ∧ -b^{1, 851}_0) c in CNF: c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ -p_850 ∨ -b^{1, 851}_2 c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ -p_850 ∨ b^{1, 851}_1 c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ -p_850 ∨ -b^{1, 851}_0 c in DIMACS: 3710 3711 -3712 -850 -3713 0 3710 3711 -3712 -850 3714 0 3710 3711 -3712 -850 -3715 0 c 2+1 --> break c (-b^{1, 850}_2 ∧ b^{1, 850}_1 ∧ -b^{1, 850}_0 ∧ p_850) -> break c in CNF: c b^{1, 850}_2 ∨ -b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ -p_850 ∨ break c in DIMACS: 3710 -3711 3712 -850 1162 0 c 2-1 --> 1 c (-b^{1, 850}_2 ∧ b^{1, 850}_1 ∧ -b^{1, 850}_0 ∧ -p_850) -> (-b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ b^{1, 851}_0) c in CNF: c b^{1, 850}_2 ∨ -b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ p_850 ∨ -b^{1, 851}_2 c b^{1, 850}_2 ∨ -b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ p_850 ∨ -b^{1, 851}_1 c b^{1, 850}_2 ∨ -b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ p_850 ∨ b^{1, 851}_0 c in DIMACS: 3710 -3711 3712 850 -3713 0 3710 -3711 3712 850 -3714 0 3710 -3711 3712 850 3715 0 c 1-1 --> 0 c (-b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ b^{1, 850}_0 ∧ -p_850) -> (-b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ -b^{1, 851}_0) c in CNF: c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ p_850 ∨ -b^{1, 851}_2 c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ p_850 ∨ -b^{1, 851}_1 c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ p_850 ∨ -b^{1, 851}_0 c in DIMACS: 3710 3711 -3712 850 -3713 0 3710 3711 -3712 850 -3714 0 3710 3711 -3712 850 -3715 0 c 0-1 --> -1 c (-b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ -b^{1, 850}_0 ∧ -p_850) -> ( b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ b^{1, 851}_0) c in CNF: c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ p_850 ∨ b^{1, 851}_2 c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ p_850 ∨ -b^{1, 851}_1 c b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ p_850 ∨ b^{1, 851}_0 c in DIMACS: 3710 3711 3712 850 3713 0 3710 3711 3712 850 -3714 0 3710 3711 3712 850 3715 0 c -1-1 --> -2 c ( b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ b^{1, 850}_0 ∧ -p_850) -> ( b^{1, 851}_2 ∧ b^{1, 851}_1 ∧ -b^{1, 851}_0) c in CNF: c -b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ p_850 ∨ b^{1, 851}_2 c -b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ p_850 ∨ b^{1, 851}_1 c -b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ p_850 ∨ -b^{1, 851}_0 c in DIMACS: -3710 3711 -3712 850 3713 0 -3710 3711 -3712 850 3714 0 -3710 3711 -3712 850 -3715 0 c -2-1 --> break c ( b^{1, 850}_2 ∧ b^{1, 850}_1 ∧ -b^{1, 850}_0 ∧ -p_850) -> break c in CNF: c -b^{1, 850}_2 ∨ -b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ p_850 ∨ break c in DIMACS: -3710 -3711 3712 850 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 850}_2 ∧ -b^{1, 850}_1 ∧ -b^{1, 850}_0 ∧ true) c in CNF: c -b^{1, 850}_2 ∨ b^{1, 850}_1 ∨ b^{1, 850}_0 ∨ false c in DIMACS: -3710 3711 3712 0 c 3 does not represent an automaton state. c -(-b^{1, 850}_2 ∧ b^{1, 850}_1 ∧ b^{1, 850}_0 ∧ true) c in CNF: c b^{1, 850}_2 ∨ -b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ false c in DIMACS: 3710 -3711 -3712 0 c -3 does not represent an automaton state. c -( b^{1, 850}_2 ∧ b^{1, 850}_1 ∧ b^{1, 850}_0 ∧ true) c in CNF: c -b^{1, 850}_2 ∨ -b^{1, 850}_1 ∨ -b^{1, 850}_0 ∨ false c in DIMACS: -3710 -3711 -3712 0 c i = 851 c -2+1 --> -1 c ( b^{1, 851}_2 ∧ b^{1, 851}_1 ∧ -b^{1, 851}_0 ∧ p_851) -> ( b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ b^{1, 852}_0) c in CNF: c -b^{1, 851}_2 ∨ -b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ -p_851 ∨ b^{1, 852}_2 c -b^{1, 851}_2 ∨ -b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ -p_851 ∨ -b^{1, 852}_1 c -b^{1, 851}_2 ∨ -b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ -p_851 ∨ b^{1, 852}_0 c in DIMACS: -3713 -3714 3715 -851 3716 0 -3713 -3714 3715 -851 -3717 0 -3713 -3714 3715 -851 3718 0 c -1+1 --> 0 c ( b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ b^{1, 851}_0 ∧ p_851) -> (-b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ -b^{1, 852}_0) c in CNF: c -b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ -p_851 ∨ -b^{1, 852}_2 c -b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ -p_851 ∨ -b^{1, 852}_1 c -b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ -p_851 ∨ -b^{1, 852}_0 c in DIMACS: -3713 3714 -3715 -851 -3716 0 -3713 3714 -3715 -851 -3717 0 -3713 3714 -3715 -851 -3718 0 c 0+1 --> 1 c (-b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ -b^{1, 851}_0 ∧ p_851) -> (-b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ b^{1, 852}_0) c in CNF: c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ -p_851 ∨ -b^{1, 852}_2 c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ -p_851 ∨ -b^{1, 852}_1 c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ -p_851 ∨ b^{1, 852}_0 c in DIMACS: 3713 3714 3715 -851 -3716 0 3713 3714 3715 -851 -3717 0 3713 3714 3715 -851 3718 0 c 1+1 --> 2 c (-b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ b^{1, 851}_0 ∧ p_851) -> (-b^{1, 852}_2 ∧ b^{1, 852}_1 ∧ -b^{1, 852}_0) c in CNF: c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ -p_851 ∨ -b^{1, 852}_2 c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ -p_851 ∨ b^{1, 852}_1 c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ -p_851 ∨ -b^{1, 852}_0 c in DIMACS: 3713 3714 -3715 -851 -3716 0 3713 3714 -3715 -851 3717 0 3713 3714 -3715 -851 -3718 0 c 2+1 --> break c (-b^{1, 851}_2 ∧ b^{1, 851}_1 ∧ -b^{1, 851}_0 ∧ p_851) -> break c in CNF: c b^{1, 851}_2 ∨ -b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ -p_851 ∨ break c in DIMACS: 3713 -3714 3715 -851 1162 0 c 2-1 --> 1 c (-b^{1, 851}_2 ∧ b^{1, 851}_1 ∧ -b^{1, 851}_0 ∧ -p_851) -> (-b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ b^{1, 852}_0) c in CNF: c b^{1, 851}_2 ∨ -b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ p_851 ∨ -b^{1, 852}_2 c b^{1, 851}_2 ∨ -b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ p_851 ∨ -b^{1, 852}_1 c b^{1, 851}_2 ∨ -b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ p_851 ∨ b^{1, 852}_0 c in DIMACS: 3713 -3714 3715 851 -3716 0 3713 -3714 3715 851 -3717 0 3713 -3714 3715 851 3718 0 c 1-1 --> 0 c (-b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ b^{1, 851}_0 ∧ -p_851) -> (-b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ -b^{1, 852}_0) c in CNF: c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ p_851 ∨ -b^{1, 852}_2 c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ p_851 ∨ -b^{1, 852}_1 c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ p_851 ∨ -b^{1, 852}_0 c in DIMACS: 3713 3714 -3715 851 -3716 0 3713 3714 -3715 851 -3717 0 3713 3714 -3715 851 -3718 0 c 0-1 --> -1 c (-b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ -b^{1, 851}_0 ∧ -p_851) -> ( b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ b^{1, 852}_0) c in CNF: c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ p_851 ∨ b^{1, 852}_2 c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ p_851 ∨ -b^{1, 852}_1 c b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ p_851 ∨ b^{1, 852}_0 c in DIMACS: 3713 3714 3715 851 3716 0 3713 3714 3715 851 -3717 0 3713 3714 3715 851 3718 0 c -1-1 --> -2 c ( b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ b^{1, 851}_0 ∧ -p_851) -> ( b^{1, 852}_2 ∧ b^{1, 852}_1 ∧ -b^{1, 852}_0) c in CNF: c -b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ p_851 ∨ b^{1, 852}_2 c -b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ p_851 ∨ b^{1, 852}_1 c -b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ p_851 ∨ -b^{1, 852}_0 c in DIMACS: -3713 3714 -3715 851 3716 0 -3713 3714 -3715 851 3717 0 -3713 3714 -3715 851 -3718 0 c -2-1 --> break c ( b^{1, 851}_2 ∧ b^{1, 851}_1 ∧ -b^{1, 851}_0 ∧ -p_851) -> break c in CNF: c -b^{1, 851}_2 ∨ -b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ p_851 ∨ break c in DIMACS: -3713 -3714 3715 851 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 851}_2 ∧ -b^{1, 851}_1 ∧ -b^{1, 851}_0 ∧ true) c in CNF: c -b^{1, 851}_2 ∨ b^{1, 851}_1 ∨ b^{1, 851}_0 ∨ false c in DIMACS: -3713 3714 3715 0 c 3 does not represent an automaton state. c -(-b^{1, 851}_2 ∧ b^{1, 851}_1 ∧ b^{1, 851}_0 ∧ true) c in CNF: c b^{1, 851}_2 ∨ -b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ false c in DIMACS: 3713 -3714 -3715 0 c -3 does not represent an automaton state. c -( b^{1, 851}_2 ∧ b^{1, 851}_1 ∧ b^{1, 851}_0 ∧ true) c in CNF: c -b^{1, 851}_2 ∨ -b^{1, 851}_1 ∨ -b^{1, 851}_0 ∨ false c in DIMACS: -3713 -3714 -3715 0 c i = 852 c -2+1 --> -1 c ( b^{1, 852}_2 ∧ b^{1, 852}_1 ∧ -b^{1, 852}_0 ∧ p_852) -> ( b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ b^{1, 853}_0) c in CNF: c -b^{1, 852}_2 ∨ -b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ -p_852 ∨ b^{1, 853}_2 c -b^{1, 852}_2 ∨ -b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ -p_852 ∨ -b^{1, 853}_1 c -b^{1, 852}_2 ∨ -b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ -p_852 ∨ b^{1, 853}_0 c in DIMACS: -3716 -3717 3718 -852 3719 0 -3716 -3717 3718 -852 -3720 0 -3716 -3717 3718 -852 3721 0 c -1+1 --> 0 c ( b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ b^{1, 852}_0 ∧ p_852) -> (-b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ -b^{1, 853}_0) c in CNF: c -b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ -p_852 ∨ -b^{1, 853}_2 c -b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ -p_852 ∨ -b^{1, 853}_1 c -b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ -p_852 ∨ -b^{1, 853}_0 c in DIMACS: -3716 3717 -3718 -852 -3719 0 -3716 3717 -3718 -852 -3720 0 -3716 3717 -3718 -852 -3721 0 c 0+1 --> 1 c (-b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ -b^{1, 852}_0 ∧ p_852) -> (-b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ b^{1, 853}_0) c in CNF: c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ -p_852 ∨ -b^{1, 853}_2 c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ -p_852 ∨ -b^{1, 853}_1 c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ -p_852 ∨ b^{1, 853}_0 c in DIMACS: 3716 3717 3718 -852 -3719 0 3716 3717 3718 -852 -3720 0 3716 3717 3718 -852 3721 0 c 1+1 --> 2 c (-b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ b^{1, 852}_0 ∧ p_852) -> (-b^{1, 853}_2 ∧ b^{1, 853}_1 ∧ -b^{1, 853}_0) c in CNF: c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ -p_852 ∨ -b^{1, 853}_2 c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ -p_852 ∨ b^{1, 853}_1 c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ -p_852 ∨ -b^{1, 853}_0 c in DIMACS: 3716 3717 -3718 -852 -3719 0 3716 3717 -3718 -852 3720 0 3716 3717 -3718 -852 -3721 0 c 2+1 --> break c (-b^{1, 852}_2 ∧ b^{1, 852}_1 ∧ -b^{1, 852}_0 ∧ p_852) -> break c in CNF: c b^{1, 852}_2 ∨ -b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ -p_852 ∨ break c in DIMACS: 3716 -3717 3718 -852 1162 0 c 2-1 --> 1 c (-b^{1, 852}_2 ∧ b^{1, 852}_1 ∧ -b^{1, 852}_0 ∧ -p_852) -> (-b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ b^{1, 853}_0) c in CNF: c b^{1, 852}_2 ∨ -b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ p_852 ∨ -b^{1, 853}_2 c b^{1, 852}_2 ∨ -b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ p_852 ∨ -b^{1, 853}_1 c b^{1, 852}_2 ∨ -b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ p_852 ∨ b^{1, 853}_0 c in DIMACS: 3716 -3717 3718 852 -3719 0 3716 -3717 3718 852 -3720 0 3716 -3717 3718 852 3721 0 c 1-1 --> 0 c (-b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ b^{1, 852}_0 ∧ -p_852) -> (-b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ -b^{1, 853}_0) c in CNF: c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ p_852 ∨ -b^{1, 853}_2 c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ p_852 ∨ -b^{1, 853}_1 c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ p_852 ∨ -b^{1, 853}_0 c in DIMACS: 3716 3717 -3718 852 -3719 0 3716 3717 -3718 852 -3720 0 3716 3717 -3718 852 -3721 0 c 0-1 --> -1 c (-b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ -b^{1, 852}_0 ∧ -p_852) -> ( b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ b^{1, 853}_0) c in CNF: c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ p_852 ∨ b^{1, 853}_2 c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ p_852 ∨ -b^{1, 853}_1 c b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ p_852 ∨ b^{1, 853}_0 c in DIMACS: 3716 3717 3718 852 3719 0 3716 3717 3718 852 -3720 0 3716 3717 3718 852 3721 0 c -1-1 --> -2 c ( b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ b^{1, 852}_0 ∧ -p_852) -> ( b^{1, 853}_2 ∧ b^{1, 853}_1 ∧ -b^{1, 853}_0) c in CNF: c -b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ p_852 ∨ b^{1, 853}_2 c -b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ p_852 ∨ b^{1, 853}_1 c -b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ p_852 ∨ -b^{1, 853}_0 c in DIMACS: -3716 3717 -3718 852 3719 0 -3716 3717 -3718 852 3720 0 -3716 3717 -3718 852 -3721 0 c -2-1 --> break c ( b^{1, 852}_2 ∧ b^{1, 852}_1 ∧ -b^{1, 852}_0 ∧ -p_852) -> break c in CNF: c -b^{1, 852}_2 ∨ -b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ p_852 ∨ break c in DIMACS: -3716 -3717 3718 852 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 852}_2 ∧ -b^{1, 852}_1 ∧ -b^{1, 852}_0 ∧ true) c in CNF: c -b^{1, 852}_2 ∨ b^{1, 852}_1 ∨ b^{1, 852}_0 ∨ false c in DIMACS: -3716 3717 3718 0 c 3 does not represent an automaton state. c -(-b^{1, 852}_2 ∧ b^{1, 852}_1 ∧ b^{1, 852}_0 ∧ true) c in CNF: c b^{1, 852}_2 ∨ -b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ false c in DIMACS: 3716 -3717 -3718 0 c -3 does not represent an automaton state. c -( b^{1, 852}_2 ∧ b^{1, 852}_1 ∧ b^{1, 852}_0 ∧ true) c in CNF: c -b^{1, 852}_2 ∨ -b^{1, 852}_1 ∨ -b^{1, 852}_0 ∨ false c in DIMACS: -3716 -3717 -3718 0 c i = 853 c -2+1 --> -1 c ( b^{1, 853}_2 ∧ b^{1, 853}_1 ∧ -b^{1, 853}_0 ∧ p_853) -> ( b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ b^{1, 854}_0) c in CNF: c -b^{1, 853}_2 ∨ -b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ -p_853 ∨ b^{1, 854}_2 c -b^{1, 853}_2 ∨ -b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ -p_853 ∨ -b^{1, 854}_1 c -b^{1, 853}_2 ∨ -b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ -p_853 ∨ b^{1, 854}_0 c in DIMACS: -3719 -3720 3721 -853 3722 0 -3719 -3720 3721 -853 -3723 0 -3719 -3720 3721 -853 3724 0 c -1+1 --> 0 c ( b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ b^{1, 853}_0 ∧ p_853) -> (-b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ -b^{1, 854}_0) c in CNF: c -b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ -p_853 ∨ -b^{1, 854}_2 c -b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ -p_853 ∨ -b^{1, 854}_1 c -b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ -p_853 ∨ -b^{1, 854}_0 c in DIMACS: -3719 3720 -3721 -853 -3722 0 -3719 3720 -3721 -853 -3723 0 -3719 3720 -3721 -853 -3724 0 c 0+1 --> 1 c (-b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ -b^{1, 853}_0 ∧ p_853) -> (-b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ b^{1, 854}_0) c in CNF: c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ -p_853 ∨ -b^{1, 854}_2 c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ -p_853 ∨ -b^{1, 854}_1 c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ -p_853 ∨ b^{1, 854}_0 c in DIMACS: 3719 3720 3721 -853 -3722 0 3719 3720 3721 -853 -3723 0 3719 3720 3721 -853 3724 0 c 1+1 --> 2 c (-b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ b^{1, 853}_0 ∧ p_853) -> (-b^{1, 854}_2 ∧ b^{1, 854}_1 ∧ -b^{1, 854}_0) c in CNF: c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ -p_853 ∨ -b^{1, 854}_2 c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ -p_853 ∨ b^{1, 854}_1 c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ -p_853 ∨ -b^{1, 854}_0 c in DIMACS: 3719 3720 -3721 -853 -3722 0 3719 3720 -3721 -853 3723 0 3719 3720 -3721 -853 -3724 0 c 2+1 --> break c (-b^{1, 853}_2 ∧ b^{1, 853}_1 ∧ -b^{1, 853}_0 ∧ p_853) -> break c in CNF: c b^{1, 853}_2 ∨ -b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ -p_853 ∨ break c in DIMACS: 3719 -3720 3721 -853 1162 0 c 2-1 --> 1 c (-b^{1, 853}_2 ∧ b^{1, 853}_1 ∧ -b^{1, 853}_0 ∧ -p_853) -> (-b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ b^{1, 854}_0) c in CNF: c b^{1, 853}_2 ∨ -b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ p_853 ∨ -b^{1, 854}_2 c b^{1, 853}_2 ∨ -b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ p_853 ∨ -b^{1, 854}_1 c b^{1, 853}_2 ∨ -b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ p_853 ∨ b^{1, 854}_0 c in DIMACS: 3719 -3720 3721 853 -3722 0 3719 -3720 3721 853 -3723 0 3719 -3720 3721 853 3724 0 c 1-1 --> 0 c (-b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ b^{1, 853}_0 ∧ -p_853) -> (-b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ -b^{1, 854}_0) c in CNF: c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ p_853 ∨ -b^{1, 854}_2 c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ p_853 ∨ -b^{1, 854}_1 c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ p_853 ∨ -b^{1, 854}_0 c in DIMACS: 3719 3720 -3721 853 -3722 0 3719 3720 -3721 853 -3723 0 3719 3720 -3721 853 -3724 0 c 0-1 --> -1 c (-b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ -b^{1, 853}_0 ∧ -p_853) -> ( b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ b^{1, 854}_0) c in CNF: c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ p_853 ∨ b^{1, 854}_2 c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ p_853 ∨ -b^{1, 854}_1 c b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ p_853 ∨ b^{1, 854}_0 c in DIMACS: 3719 3720 3721 853 3722 0 3719 3720 3721 853 -3723 0 3719 3720 3721 853 3724 0 c -1-1 --> -2 c ( b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ b^{1, 853}_0 ∧ -p_853) -> ( b^{1, 854}_2 ∧ b^{1, 854}_1 ∧ -b^{1, 854}_0) c in CNF: c -b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ p_853 ∨ b^{1, 854}_2 c -b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ p_853 ∨ b^{1, 854}_1 c -b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ p_853 ∨ -b^{1, 854}_0 c in DIMACS: -3719 3720 -3721 853 3722 0 -3719 3720 -3721 853 3723 0 -3719 3720 -3721 853 -3724 0 c -2-1 --> break c ( b^{1, 853}_2 ∧ b^{1, 853}_1 ∧ -b^{1, 853}_0 ∧ -p_853) -> break c in CNF: c -b^{1, 853}_2 ∨ -b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ p_853 ∨ break c in DIMACS: -3719 -3720 3721 853 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 853}_2 ∧ -b^{1, 853}_1 ∧ -b^{1, 853}_0 ∧ true) c in CNF: c -b^{1, 853}_2 ∨ b^{1, 853}_1 ∨ b^{1, 853}_0 ∨ false c in DIMACS: -3719 3720 3721 0 c 3 does not represent an automaton state. c -(-b^{1, 853}_2 ∧ b^{1, 853}_1 ∧ b^{1, 853}_0 ∧ true) c in CNF: c b^{1, 853}_2 ∨ -b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ false c in DIMACS: 3719 -3720 -3721 0 c -3 does not represent an automaton state. c -( b^{1, 853}_2 ∧ b^{1, 853}_1 ∧ b^{1, 853}_0 ∧ true) c in CNF: c -b^{1, 853}_2 ∨ -b^{1, 853}_1 ∨ -b^{1, 853}_0 ∨ false c in DIMACS: -3719 -3720 -3721 0 c i = 854 c -2+1 --> -1 c ( b^{1, 854}_2 ∧ b^{1, 854}_1 ∧ -b^{1, 854}_0 ∧ p_854) -> ( b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ b^{1, 855}_0) c in CNF: c -b^{1, 854}_2 ∨ -b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ -p_854 ∨ b^{1, 855}_2 c -b^{1, 854}_2 ∨ -b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ -p_854 ∨ -b^{1, 855}_1 c -b^{1, 854}_2 ∨ -b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ -p_854 ∨ b^{1, 855}_0 c in DIMACS: -3722 -3723 3724 -854 3725 0 -3722 -3723 3724 -854 -3726 0 -3722 -3723 3724 -854 3727 0 c -1+1 --> 0 c ( b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ b^{1, 854}_0 ∧ p_854) -> (-b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ -b^{1, 855}_0) c in CNF: c -b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ -p_854 ∨ -b^{1, 855}_2 c -b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ -p_854 ∨ -b^{1, 855}_1 c -b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ -p_854 ∨ -b^{1, 855}_0 c in DIMACS: -3722 3723 -3724 -854 -3725 0 -3722 3723 -3724 -854 -3726 0 -3722 3723 -3724 -854 -3727 0 c 0+1 --> 1 c (-b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ -b^{1, 854}_0 ∧ p_854) -> (-b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ b^{1, 855}_0) c in CNF: c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ -p_854 ∨ -b^{1, 855}_2 c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ -p_854 ∨ -b^{1, 855}_1 c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ -p_854 ∨ b^{1, 855}_0 c in DIMACS: 3722 3723 3724 -854 -3725 0 3722 3723 3724 -854 -3726 0 3722 3723 3724 -854 3727 0 c 1+1 --> 2 c (-b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ b^{1, 854}_0 ∧ p_854) -> (-b^{1, 855}_2 ∧ b^{1, 855}_1 ∧ -b^{1, 855}_0) c in CNF: c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ -p_854 ∨ -b^{1, 855}_2 c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ -p_854 ∨ b^{1, 855}_1 c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ -p_854 ∨ -b^{1, 855}_0 c in DIMACS: 3722 3723 -3724 -854 -3725 0 3722 3723 -3724 -854 3726 0 3722 3723 -3724 -854 -3727 0 c 2+1 --> break c (-b^{1, 854}_2 ∧ b^{1, 854}_1 ∧ -b^{1, 854}_0 ∧ p_854) -> break c in CNF: c b^{1, 854}_2 ∨ -b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ -p_854 ∨ break c in DIMACS: 3722 -3723 3724 -854 1162 0 c 2-1 --> 1 c (-b^{1, 854}_2 ∧ b^{1, 854}_1 ∧ -b^{1, 854}_0 ∧ -p_854) -> (-b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ b^{1, 855}_0) c in CNF: c b^{1, 854}_2 ∨ -b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ p_854 ∨ -b^{1, 855}_2 c b^{1, 854}_2 ∨ -b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ p_854 ∨ -b^{1, 855}_1 c b^{1, 854}_2 ∨ -b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ p_854 ∨ b^{1, 855}_0 c in DIMACS: 3722 -3723 3724 854 -3725 0 3722 -3723 3724 854 -3726 0 3722 -3723 3724 854 3727 0 c 1-1 --> 0 c (-b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ b^{1, 854}_0 ∧ -p_854) -> (-b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ -b^{1, 855}_0) c in CNF: c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ p_854 ∨ -b^{1, 855}_2 c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ p_854 ∨ -b^{1, 855}_1 c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ p_854 ∨ -b^{1, 855}_0 c in DIMACS: 3722 3723 -3724 854 -3725 0 3722 3723 -3724 854 -3726 0 3722 3723 -3724 854 -3727 0 c 0-1 --> -1 c (-b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ -b^{1, 854}_0 ∧ -p_854) -> ( b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ b^{1, 855}_0) c in CNF: c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ p_854 ∨ b^{1, 855}_2 c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ p_854 ∨ -b^{1, 855}_1 c b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ p_854 ∨ b^{1, 855}_0 c in DIMACS: 3722 3723 3724 854 3725 0 3722 3723 3724 854 -3726 0 3722 3723 3724 854 3727 0 c -1-1 --> -2 c ( b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ b^{1, 854}_0 ∧ -p_854) -> ( b^{1, 855}_2 ∧ b^{1, 855}_1 ∧ -b^{1, 855}_0) c in CNF: c -b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ p_854 ∨ b^{1, 855}_2 c -b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ p_854 ∨ b^{1, 855}_1 c -b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ p_854 ∨ -b^{1, 855}_0 c in DIMACS: -3722 3723 -3724 854 3725 0 -3722 3723 -3724 854 3726 0 -3722 3723 -3724 854 -3727 0 c -2-1 --> break c ( b^{1, 854}_2 ∧ b^{1, 854}_1 ∧ -b^{1, 854}_0 ∧ -p_854) -> break c in CNF: c -b^{1, 854}_2 ∨ -b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ p_854 ∨ break c in DIMACS: -3722 -3723 3724 854 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 854}_2 ∧ -b^{1, 854}_1 ∧ -b^{1, 854}_0 ∧ true) c in CNF: c -b^{1, 854}_2 ∨ b^{1, 854}_1 ∨ b^{1, 854}_0 ∨ false c in DIMACS: -3722 3723 3724 0 c 3 does not represent an automaton state. c -(-b^{1, 854}_2 ∧ b^{1, 854}_1 ∧ b^{1, 854}_0 ∧ true) c in CNF: c b^{1, 854}_2 ∨ -b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ false c in DIMACS: 3722 -3723 -3724 0 c -3 does not represent an automaton state. c -( b^{1, 854}_2 ∧ b^{1, 854}_1 ∧ b^{1, 854}_0 ∧ true) c in CNF: c -b^{1, 854}_2 ∨ -b^{1, 854}_1 ∨ -b^{1, 854}_0 ∨ false c in DIMACS: -3722 -3723 -3724 0 c i = 855 c -2+1 --> -1 c ( b^{1, 855}_2 ∧ b^{1, 855}_1 ∧ -b^{1, 855}_0 ∧ p_855) -> ( b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ b^{1, 856}_0) c in CNF: c -b^{1, 855}_2 ∨ -b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ -p_855 ∨ b^{1, 856}_2 c -b^{1, 855}_2 ∨ -b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ -p_855 ∨ -b^{1, 856}_1 c -b^{1, 855}_2 ∨ -b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ -p_855 ∨ b^{1, 856}_0 c in DIMACS: -3725 -3726 3727 -855 3728 0 -3725 -3726 3727 -855 -3729 0 -3725 -3726 3727 -855 3730 0 c -1+1 --> 0 c ( b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ b^{1, 855}_0 ∧ p_855) -> (-b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ -b^{1, 856}_0) c in CNF: c -b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ -p_855 ∨ -b^{1, 856}_2 c -b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ -p_855 ∨ -b^{1, 856}_1 c -b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ -p_855 ∨ -b^{1, 856}_0 c in DIMACS: -3725 3726 -3727 -855 -3728 0 -3725 3726 -3727 -855 -3729 0 -3725 3726 -3727 -855 -3730 0 c 0+1 --> 1 c (-b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ -b^{1, 855}_0 ∧ p_855) -> (-b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ b^{1, 856}_0) c in CNF: c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ -p_855 ∨ -b^{1, 856}_2 c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ -p_855 ∨ -b^{1, 856}_1 c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ -p_855 ∨ b^{1, 856}_0 c in DIMACS: 3725 3726 3727 -855 -3728 0 3725 3726 3727 -855 -3729 0 3725 3726 3727 -855 3730 0 c 1+1 --> 2 c (-b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ b^{1, 855}_0 ∧ p_855) -> (-b^{1, 856}_2 ∧ b^{1, 856}_1 ∧ -b^{1, 856}_0) c in CNF: c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ -p_855 ∨ -b^{1, 856}_2 c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ -p_855 ∨ b^{1, 856}_1 c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ -p_855 ∨ -b^{1, 856}_0 c in DIMACS: 3725 3726 -3727 -855 -3728 0 3725 3726 -3727 -855 3729 0 3725 3726 -3727 -855 -3730 0 c 2+1 --> break c (-b^{1, 855}_2 ∧ b^{1, 855}_1 ∧ -b^{1, 855}_0 ∧ p_855) -> break c in CNF: c b^{1, 855}_2 ∨ -b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ -p_855 ∨ break c in DIMACS: 3725 -3726 3727 -855 1162 0 c 2-1 --> 1 c (-b^{1, 855}_2 ∧ b^{1, 855}_1 ∧ -b^{1, 855}_0 ∧ -p_855) -> (-b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ b^{1, 856}_0) c in CNF: c b^{1, 855}_2 ∨ -b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ p_855 ∨ -b^{1, 856}_2 c b^{1, 855}_2 ∨ -b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ p_855 ∨ -b^{1, 856}_1 c b^{1, 855}_2 ∨ -b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ p_855 ∨ b^{1, 856}_0 c in DIMACS: 3725 -3726 3727 855 -3728 0 3725 -3726 3727 855 -3729 0 3725 -3726 3727 855 3730 0 c 1-1 --> 0 c (-b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ b^{1, 855}_0 ∧ -p_855) -> (-b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ -b^{1, 856}_0) c in CNF: c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ p_855 ∨ -b^{1, 856}_2 c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ p_855 ∨ -b^{1, 856}_1 c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ p_855 ∨ -b^{1, 856}_0 c in DIMACS: 3725 3726 -3727 855 -3728 0 3725 3726 -3727 855 -3729 0 3725 3726 -3727 855 -3730 0 c 0-1 --> -1 c (-b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ -b^{1, 855}_0 ∧ -p_855) -> ( b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ b^{1, 856}_0) c in CNF: c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ p_855 ∨ b^{1, 856}_2 c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ p_855 ∨ -b^{1, 856}_1 c b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ p_855 ∨ b^{1, 856}_0 c in DIMACS: 3725 3726 3727 855 3728 0 3725 3726 3727 855 -3729 0 3725 3726 3727 855 3730 0 c -1-1 --> -2 c ( b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ b^{1, 855}_0 ∧ -p_855) -> ( b^{1, 856}_2 ∧ b^{1, 856}_1 ∧ -b^{1, 856}_0) c in CNF: c -b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ p_855 ∨ b^{1, 856}_2 c -b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ p_855 ∨ b^{1, 856}_1 c -b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ p_855 ∨ -b^{1, 856}_0 c in DIMACS: -3725 3726 -3727 855 3728 0 -3725 3726 -3727 855 3729 0 -3725 3726 -3727 855 -3730 0 c -2-1 --> break c ( b^{1, 855}_2 ∧ b^{1, 855}_1 ∧ -b^{1, 855}_0 ∧ -p_855) -> break c in CNF: c -b^{1, 855}_2 ∨ -b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ p_855 ∨ break c in DIMACS: -3725 -3726 3727 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 855}_2 ∧ -b^{1, 855}_1 ∧ -b^{1, 855}_0 ∧ true) c in CNF: c -b^{1, 855}_2 ∨ b^{1, 855}_1 ∨ b^{1, 855}_0 ∨ false c in DIMACS: -3725 3726 3727 0 c 3 does not represent an automaton state. c -(-b^{1, 855}_2 ∧ b^{1, 855}_1 ∧ b^{1, 855}_0 ∧ true) c in CNF: c b^{1, 855}_2 ∨ -b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ false c in DIMACS: 3725 -3726 -3727 0 c -3 does not represent an automaton state. c -( b^{1, 855}_2 ∧ b^{1, 855}_1 ∧ b^{1, 855}_0 ∧ true) c in CNF: c -b^{1, 855}_2 ∨ -b^{1, 855}_1 ∨ -b^{1, 855}_0 ∨ false c in DIMACS: -3725 -3726 -3727 0 c i = 856 c -2+1 --> -1 c ( b^{1, 856}_2 ∧ b^{1, 856}_1 ∧ -b^{1, 856}_0 ∧ p_856) -> ( b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ b^{1, 857}_0) c in CNF: c -b^{1, 856}_2 ∨ -b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ -p_856 ∨ b^{1, 857}_2 c -b^{1, 856}_2 ∨ -b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ -p_856 ∨ -b^{1, 857}_1 c -b^{1, 856}_2 ∨ -b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ -p_856 ∨ b^{1, 857}_0 c in DIMACS: -3728 -3729 3730 -856 3731 0 -3728 -3729 3730 -856 -3732 0 -3728 -3729 3730 -856 3733 0 c -1+1 --> 0 c ( b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ b^{1, 856}_0 ∧ p_856) -> (-b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ -b^{1, 857}_0) c in CNF: c -b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ -p_856 ∨ -b^{1, 857}_2 c -b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ -p_856 ∨ -b^{1, 857}_1 c -b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ -p_856 ∨ -b^{1, 857}_0 c in DIMACS: -3728 3729 -3730 -856 -3731 0 -3728 3729 -3730 -856 -3732 0 -3728 3729 -3730 -856 -3733 0 c 0+1 --> 1 c (-b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ -b^{1, 856}_0 ∧ p_856) -> (-b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ b^{1, 857}_0) c in CNF: c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ -p_856 ∨ -b^{1, 857}_2 c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ -p_856 ∨ -b^{1, 857}_1 c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ -p_856 ∨ b^{1, 857}_0 c in DIMACS: 3728 3729 3730 -856 -3731 0 3728 3729 3730 -856 -3732 0 3728 3729 3730 -856 3733 0 c 1+1 --> 2 c (-b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ b^{1, 856}_0 ∧ p_856) -> (-b^{1, 857}_2 ∧ b^{1, 857}_1 ∧ -b^{1, 857}_0) c in CNF: c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ -p_856 ∨ -b^{1, 857}_2 c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ -p_856 ∨ b^{1, 857}_1 c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ -p_856 ∨ -b^{1, 857}_0 c in DIMACS: 3728 3729 -3730 -856 -3731 0 3728 3729 -3730 -856 3732 0 3728 3729 -3730 -856 -3733 0 c 2+1 --> break c (-b^{1, 856}_2 ∧ b^{1, 856}_1 ∧ -b^{1, 856}_0 ∧ p_856) -> break c in CNF: c b^{1, 856}_2 ∨ -b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ -p_856 ∨ break c in DIMACS: 3728 -3729 3730 -856 1162 0 c 2-1 --> 1 c (-b^{1, 856}_2 ∧ b^{1, 856}_1 ∧ -b^{1, 856}_0 ∧ -p_856) -> (-b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ b^{1, 857}_0) c in CNF: c b^{1, 856}_2 ∨ -b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ p_856 ∨ -b^{1, 857}_2 c b^{1, 856}_2 ∨ -b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ p_856 ∨ -b^{1, 857}_1 c b^{1, 856}_2 ∨ -b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ p_856 ∨ b^{1, 857}_0 c in DIMACS: 3728 -3729 3730 856 -3731 0 3728 -3729 3730 856 -3732 0 3728 -3729 3730 856 3733 0 c 1-1 --> 0 c (-b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ b^{1, 856}_0 ∧ -p_856) -> (-b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ -b^{1, 857}_0) c in CNF: c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ p_856 ∨ -b^{1, 857}_2 c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ p_856 ∨ -b^{1, 857}_1 c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ p_856 ∨ -b^{1, 857}_0 c in DIMACS: 3728 3729 -3730 856 -3731 0 3728 3729 -3730 856 -3732 0 3728 3729 -3730 856 -3733 0 c 0-1 --> -1 c (-b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ -b^{1, 856}_0 ∧ -p_856) -> ( b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ b^{1, 857}_0) c in CNF: c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ p_856 ∨ b^{1, 857}_2 c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ p_856 ∨ -b^{1, 857}_1 c b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ p_856 ∨ b^{1, 857}_0 c in DIMACS: 3728 3729 3730 856 3731 0 3728 3729 3730 856 -3732 0 3728 3729 3730 856 3733 0 c -1-1 --> -2 c ( b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ b^{1, 856}_0 ∧ -p_856) -> ( b^{1, 857}_2 ∧ b^{1, 857}_1 ∧ -b^{1, 857}_0) c in CNF: c -b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ p_856 ∨ b^{1, 857}_2 c -b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ p_856 ∨ b^{1, 857}_1 c -b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ p_856 ∨ -b^{1, 857}_0 c in DIMACS: -3728 3729 -3730 856 3731 0 -3728 3729 -3730 856 3732 0 -3728 3729 -3730 856 -3733 0 c -2-1 --> break c ( b^{1, 856}_2 ∧ b^{1, 856}_1 ∧ -b^{1, 856}_0 ∧ -p_856) -> break c in CNF: c -b^{1, 856}_2 ∨ -b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ p_856 ∨ break c in DIMACS: -3728 -3729 3730 856 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 856}_2 ∧ -b^{1, 856}_1 ∧ -b^{1, 856}_0 ∧ true) c in CNF: c -b^{1, 856}_2 ∨ b^{1, 856}_1 ∨ b^{1, 856}_0 ∨ false c in DIMACS: -3728 3729 3730 0 c 3 does not represent an automaton state. c -(-b^{1, 856}_2 ∧ b^{1, 856}_1 ∧ b^{1, 856}_0 ∧ true) c in CNF: c b^{1, 856}_2 ∨ -b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ false c in DIMACS: 3728 -3729 -3730 0 c -3 does not represent an automaton state. c -( b^{1, 856}_2 ∧ b^{1, 856}_1 ∧ b^{1, 856}_0 ∧ true) c in CNF: c -b^{1, 856}_2 ∨ -b^{1, 856}_1 ∨ -b^{1, 856}_0 ∨ false c in DIMACS: -3728 -3729 -3730 0 c i = 857 c -2+1 --> -1 c ( b^{1, 857}_2 ∧ b^{1, 857}_1 ∧ -b^{1, 857}_0 ∧ p_857) -> ( b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ b^{1, 858}_0) c in CNF: c -b^{1, 857}_2 ∨ -b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ -p_857 ∨ b^{1, 858}_2 c -b^{1, 857}_2 ∨ -b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ -p_857 ∨ -b^{1, 858}_1 c -b^{1, 857}_2 ∨ -b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ -p_857 ∨ b^{1, 858}_0 c in DIMACS: -3731 -3732 3733 -857 3734 0 -3731 -3732 3733 -857 -3735 0 -3731 -3732 3733 -857 3736 0 c -1+1 --> 0 c ( b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ b^{1, 857}_0 ∧ p_857) -> (-b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ -b^{1, 858}_0) c in CNF: c -b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ -p_857 ∨ -b^{1, 858}_2 c -b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ -p_857 ∨ -b^{1, 858}_1 c -b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ -p_857 ∨ -b^{1, 858}_0 c in DIMACS: -3731 3732 -3733 -857 -3734 0 -3731 3732 -3733 -857 -3735 0 -3731 3732 -3733 -857 -3736 0 c 0+1 --> 1 c (-b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ -b^{1, 857}_0 ∧ p_857) -> (-b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ b^{1, 858}_0) c in CNF: c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ -p_857 ∨ -b^{1, 858}_2 c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ -p_857 ∨ -b^{1, 858}_1 c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ -p_857 ∨ b^{1, 858}_0 c in DIMACS: 3731 3732 3733 -857 -3734 0 3731 3732 3733 -857 -3735 0 3731 3732 3733 -857 3736 0 c 1+1 --> 2 c (-b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ b^{1, 857}_0 ∧ p_857) -> (-b^{1, 858}_2 ∧ b^{1, 858}_1 ∧ -b^{1, 858}_0) c in CNF: c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ -p_857 ∨ -b^{1, 858}_2 c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ -p_857 ∨ b^{1, 858}_1 c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ -p_857 ∨ -b^{1, 858}_0 c in DIMACS: 3731 3732 -3733 -857 -3734 0 3731 3732 -3733 -857 3735 0 3731 3732 -3733 -857 -3736 0 c 2+1 --> break c (-b^{1, 857}_2 ∧ b^{1, 857}_1 ∧ -b^{1, 857}_0 ∧ p_857) -> break c in CNF: c b^{1, 857}_2 ∨ -b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ -p_857 ∨ break c in DIMACS: 3731 -3732 3733 -857 1162 0 c 2-1 --> 1 c (-b^{1, 857}_2 ∧ b^{1, 857}_1 ∧ -b^{1, 857}_0 ∧ -p_857) -> (-b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ b^{1, 858}_0) c in CNF: c b^{1, 857}_2 ∨ -b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ p_857 ∨ -b^{1, 858}_2 c b^{1, 857}_2 ∨ -b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ p_857 ∨ -b^{1, 858}_1 c b^{1, 857}_2 ∨ -b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ p_857 ∨ b^{1, 858}_0 c in DIMACS: 3731 -3732 3733 857 -3734 0 3731 -3732 3733 857 -3735 0 3731 -3732 3733 857 3736 0 c 1-1 --> 0 c (-b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ b^{1, 857}_0 ∧ -p_857) -> (-b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ -b^{1, 858}_0) c in CNF: c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ p_857 ∨ -b^{1, 858}_2 c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ p_857 ∨ -b^{1, 858}_1 c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ p_857 ∨ -b^{1, 858}_0 c in DIMACS: 3731 3732 -3733 857 -3734 0 3731 3732 -3733 857 -3735 0 3731 3732 -3733 857 -3736 0 c 0-1 --> -1 c (-b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ -b^{1, 857}_0 ∧ -p_857) -> ( b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ b^{1, 858}_0) c in CNF: c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ p_857 ∨ b^{1, 858}_2 c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ p_857 ∨ -b^{1, 858}_1 c b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ p_857 ∨ b^{1, 858}_0 c in DIMACS: 3731 3732 3733 857 3734 0 3731 3732 3733 857 -3735 0 3731 3732 3733 857 3736 0 c -1-1 --> -2 c ( b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ b^{1, 857}_0 ∧ -p_857) -> ( b^{1, 858}_2 ∧ b^{1, 858}_1 ∧ -b^{1, 858}_0) c in CNF: c -b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ p_857 ∨ b^{1, 858}_2 c -b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ p_857 ∨ b^{1, 858}_1 c -b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ p_857 ∨ -b^{1, 858}_0 c in DIMACS: -3731 3732 -3733 857 3734 0 -3731 3732 -3733 857 3735 0 -3731 3732 -3733 857 -3736 0 c -2-1 --> break c ( b^{1, 857}_2 ∧ b^{1, 857}_1 ∧ -b^{1, 857}_0 ∧ -p_857) -> break c in CNF: c -b^{1, 857}_2 ∨ -b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ p_857 ∨ break c in DIMACS: -3731 -3732 3733 857 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 857}_2 ∧ -b^{1, 857}_1 ∧ -b^{1, 857}_0 ∧ true) c in CNF: c -b^{1, 857}_2 ∨ b^{1, 857}_1 ∨ b^{1, 857}_0 ∨ false c in DIMACS: -3731 3732 3733 0 c 3 does not represent an automaton state. c -(-b^{1, 857}_2 ∧ b^{1, 857}_1 ∧ b^{1, 857}_0 ∧ true) c in CNF: c b^{1, 857}_2 ∨ -b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ false c in DIMACS: 3731 -3732 -3733 0 c -3 does not represent an automaton state. c -( b^{1, 857}_2 ∧ b^{1, 857}_1 ∧ b^{1, 857}_0 ∧ true) c in CNF: c -b^{1, 857}_2 ∨ -b^{1, 857}_1 ∨ -b^{1, 857}_0 ∨ false c in DIMACS: -3731 -3732 -3733 0 c i = 858 c -2+1 --> -1 c ( b^{1, 858}_2 ∧ b^{1, 858}_1 ∧ -b^{1, 858}_0 ∧ p_858) -> ( b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ b^{1, 859}_0) c in CNF: c -b^{1, 858}_2 ∨ -b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ -p_858 ∨ b^{1, 859}_2 c -b^{1, 858}_2 ∨ -b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ -p_858 ∨ -b^{1, 859}_1 c -b^{1, 858}_2 ∨ -b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ -p_858 ∨ b^{1, 859}_0 c in DIMACS: -3734 -3735 3736 -858 3737 0 -3734 -3735 3736 -858 -3738 0 -3734 -3735 3736 -858 3739 0 c -1+1 --> 0 c ( b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ b^{1, 858}_0 ∧ p_858) -> (-b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ -b^{1, 859}_0) c in CNF: c -b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ -p_858 ∨ -b^{1, 859}_2 c -b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ -p_858 ∨ -b^{1, 859}_1 c -b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ -p_858 ∨ -b^{1, 859}_0 c in DIMACS: -3734 3735 -3736 -858 -3737 0 -3734 3735 -3736 -858 -3738 0 -3734 3735 -3736 -858 -3739 0 c 0+1 --> 1 c (-b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ -b^{1, 858}_0 ∧ p_858) -> (-b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ b^{1, 859}_0) c in CNF: c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ -p_858 ∨ -b^{1, 859}_2 c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ -p_858 ∨ -b^{1, 859}_1 c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ -p_858 ∨ b^{1, 859}_0 c in DIMACS: 3734 3735 3736 -858 -3737 0 3734 3735 3736 -858 -3738 0 3734 3735 3736 -858 3739 0 c 1+1 --> 2 c (-b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ b^{1, 858}_0 ∧ p_858) -> (-b^{1, 859}_2 ∧ b^{1, 859}_1 ∧ -b^{1, 859}_0) c in CNF: c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ -p_858 ∨ -b^{1, 859}_2 c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ -p_858 ∨ b^{1, 859}_1 c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ -p_858 ∨ -b^{1, 859}_0 c in DIMACS: 3734 3735 -3736 -858 -3737 0 3734 3735 -3736 -858 3738 0 3734 3735 -3736 -858 -3739 0 c 2+1 --> break c (-b^{1, 858}_2 ∧ b^{1, 858}_1 ∧ -b^{1, 858}_0 ∧ p_858) -> break c in CNF: c b^{1, 858}_2 ∨ -b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ -p_858 ∨ break c in DIMACS: 3734 -3735 3736 -858 1162 0 c 2-1 --> 1 c (-b^{1, 858}_2 ∧ b^{1, 858}_1 ∧ -b^{1, 858}_0 ∧ -p_858) -> (-b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ b^{1, 859}_0) c in CNF: c b^{1, 858}_2 ∨ -b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ p_858 ∨ -b^{1, 859}_2 c b^{1, 858}_2 ∨ -b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ p_858 ∨ -b^{1, 859}_1 c b^{1, 858}_2 ∨ -b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ p_858 ∨ b^{1, 859}_0 c in DIMACS: 3734 -3735 3736 858 -3737 0 3734 -3735 3736 858 -3738 0 3734 -3735 3736 858 3739 0 c 1-1 --> 0 c (-b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ b^{1, 858}_0 ∧ -p_858) -> (-b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ -b^{1, 859}_0) c in CNF: c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ p_858 ∨ -b^{1, 859}_2 c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ p_858 ∨ -b^{1, 859}_1 c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ p_858 ∨ -b^{1, 859}_0 c in DIMACS: 3734 3735 -3736 858 -3737 0 3734 3735 -3736 858 -3738 0 3734 3735 -3736 858 -3739 0 c 0-1 --> -1 c (-b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ -b^{1, 858}_0 ∧ -p_858) -> ( b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ b^{1, 859}_0) c in CNF: c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ p_858 ∨ b^{1, 859}_2 c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ p_858 ∨ -b^{1, 859}_1 c b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ p_858 ∨ b^{1, 859}_0 c in DIMACS: 3734 3735 3736 858 3737 0 3734 3735 3736 858 -3738 0 3734 3735 3736 858 3739 0 c -1-1 --> -2 c ( b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ b^{1, 858}_0 ∧ -p_858) -> ( b^{1, 859}_2 ∧ b^{1, 859}_1 ∧ -b^{1, 859}_0) c in CNF: c -b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ p_858 ∨ b^{1, 859}_2 c -b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ p_858 ∨ b^{1, 859}_1 c -b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ p_858 ∨ -b^{1, 859}_0 c in DIMACS: -3734 3735 -3736 858 3737 0 -3734 3735 -3736 858 3738 0 -3734 3735 -3736 858 -3739 0 c -2-1 --> break c ( b^{1, 858}_2 ∧ b^{1, 858}_1 ∧ -b^{1, 858}_0 ∧ -p_858) -> break c in CNF: c -b^{1, 858}_2 ∨ -b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ p_858 ∨ break c in DIMACS: -3734 -3735 3736 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 858}_2 ∧ -b^{1, 858}_1 ∧ -b^{1, 858}_0 ∧ true) c in CNF: c -b^{1, 858}_2 ∨ b^{1, 858}_1 ∨ b^{1, 858}_0 ∨ false c in DIMACS: -3734 3735 3736 0 c 3 does not represent an automaton state. c -(-b^{1, 858}_2 ∧ b^{1, 858}_1 ∧ b^{1, 858}_0 ∧ true) c in CNF: c b^{1, 858}_2 ∨ -b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ false c in DIMACS: 3734 -3735 -3736 0 c -3 does not represent an automaton state. c -( b^{1, 858}_2 ∧ b^{1, 858}_1 ∧ b^{1, 858}_0 ∧ true) c in CNF: c -b^{1, 858}_2 ∨ -b^{1, 858}_1 ∨ -b^{1, 858}_0 ∨ false c in DIMACS: -3734 -3735 -3736 0 c i = 859 c -2+1 --> -1 c ( b^{1, 859}_2 ∧ b^{1, 859}_1 ∧ -b^{1, 859}_0 ∧ p_859) -> ( b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ b^{1, 860}_0) c in CNF: c -b^{1, 859}_2 ∨ -b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ -p_859 ∨ b^{1, 860}_2 c -b^{1, 859}_2 ∨ -b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ -p_859 ∨ -b^{1, 860}_1 c -b^{1, 859}_2 ∨ -b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ -p_859 ∨ b^{1, 860}_0 c in DIMACS: -3737 -3738 3739 -859 3740 0 -3737 -3738 3739 -859 -3741 0 -3737 -3738 3739 -859 3742 0 c -1+1 --> 0 c ( b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ b^{1, 859}_0 ∧ p_859) -> (-b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ -b^{1, 860}_0) c in CNF: c -b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ -p_859 ∨ -b^{1, 860}_2 c -b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ -p_859 ∨ -b^{1, 860}_1 c -b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ -p_859 ∨ -b^{1, 860}_0 c in DIMACS: -3737 3738 -3739 -859 -3740 0 -3737 3738 -3739 -859 -3741 0 -3737 3738 -3739 -859 -3742 0 c 0+1 --> 1 c (-b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ -b^{1, 859}_0 ∧ p_859) -> (-b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ b^{1, 860}_0) c in CNF: c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ -p_859 ∨ -b^{1, 860}_2 c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ -p_859 ∨ -b^{1, 860}_1 c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ -p_859 ∨ b^{1, 860}_0 c in DIMACS: 3737 3738 3739 -859 -3740 0 3737 3738 3739 -859 -3741 0 3737 3738 3739 -859 3742 0 c 1+1 --> 2 c (-b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ b^{1, 859}_0 ∧ p_859) -> (-b^{1, 860}_2 ∧ b^{1, 860}_1 ∧ -b^{1, 860}_0) c in CNF: c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ -p_859 ∨ -b^{1, 860}_2 c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ -p_859 ∨ b^{1, 860}_1 c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ -p_859 ∨ -b^{1, 860}_0 c in DIMACS: 3737 3738 -3739 -859 -3740 0 3737 3738 -3739 -859 3741 0 3737 3738 -3739 -859 -3742 0 c 2+1 --> break c (-b^{1, 859}_2 ∧ b^{1, 859}_1 ∧ -b^{1, 859}_0 ∧ p_859) -> break c in CNF: c b^{1, 859}_2 ∨ -b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ -p_859 ∨ break c in DIMACS: 3737 -3738 3739 -859 1162 0 c 2-1 --> 1 c (-b^{1, 859}_2 ∧ b^{1, 859}_1 ∧ -b^{1, 859}_0 ∧ -p_859) -> (-b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ b^{1, 860}_0) c in CNF: c b^{1, 859}_2 ∨ -b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ p_859 ∨ -b^{1, 860}_2 c b^{1, 859}_2 ∨ -b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ p_859 ∨ -b^{1, 860}_1 c b^{1, 859}_2 ∨ -b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ p_859 ∨ b^{1, 860}_0 c in DIMACS: 3737 -3738 3739 859 -3740 0 3737 -3738 3739 859 -3741 0 3737 -3738 3739 859 3742 0 c 1-1 --> 0 c (-b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ b^{1, 859}_0 ∧ -p_859) -> (-b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ -b^{1, 860}_0) c in CNF: c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ p_859 ∨ -b^{1, 860}_2 c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ p_859 ∨ -b^{1, 860}_1 c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ p_859 ∨ -b^{1, 860}_0 c in DIMACS: 3737 3738 -3739 859 -3740 0 3737 3738 -3739 859 -3741 0 3737 3738 -3739 859 -3742 0 c 0-1 --> -1 c (-b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ -b^{1, 859}_0 ∧ -p_859) -> ( b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ b^{1, 860}_0) c in CNF: c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ p_859 ∨ b^{1, 860}_2 c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ p_859 ∨ -b^{1, 860}_1 c b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ p_859 ∨ b^{1, 860}_0 c in DIMACS: 3737 3738 3739 859 3740 0 3737 3738 3739 859 -3741 0 3737 3738 3739 859 3742 0 c -1-1 --> -2 c ( b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ b^{1, 859}_0 ∧ -p_859) -> ( b^{1, 860}_2 ∧ b^{1, 860}_1 ∧ -b^{1, 860}_0) c in CNF: c -b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ p_859 ∨ b^{1, 860}_2 c -b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ p_859 ∨ b^{1, 860}_1 c -b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ p_859 ∨ -b^{1, 860}_0 c in DIMACS: -3737 3738 -3739 859 3740 0 -3737 3738 -3739 859 3741 0 -3737 3738 -3739 859 -3742 0 c -2-1 --> break c ( b^{1, 859}_2 ∧ b^{1, 859}_1 ∧ -b^{1, 859}_0 ∧ -p_859) -> break c in CNF: c -b^{1, 859}_2 ∨ -b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ p_859 ∨ break c in DIMACS: -3737 -3738 3739 859 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 859}_2 ∧ -b^{1, 859}_1 ∧ -b^{1, 859}_0 ∧ true) c in CNF: c -b^{1, 859}_2 ∨ b^{1, 859}_1 ∨ b^{1, 859}_0 ∨ false c in DIMACS: -3737 3738 3739 0 c 3 does not represent an automaton state. c -(-b^{1, 859}_2 ∧ b^{1, 859}_1 ∧ b^{1, 859}_0 ∧ true) c in CNF: c b^{1, 859}_2 ∨ -b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ false c in DIMACS: 3737 -3738 -3739 0 c -3 does not represent an automaton state. c -( b^{1, 859}_2 ∧ b^{1, 859}_1 ∧ b^{1, 859}_0 ∧ true) c in CNF: c -b^{1, 859}_2 ∨ -b^{1, 859}_1 ∨ -b^{1, 859}_0 ∨ false c in DIMACS: -3737 -3738 -3739 0 c i = 860 c -2+1 --> -1 c ( b^{1, 860}_2 ∧ b^{1, 860}_1 ∧ -b^{1, 860}_0 ∧ p_860) -> ( b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ b^{1, 861}_0) c in CNF: c -b^{1, 860}_2 ∨ -b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ -p_860 ∨ b^{1, 861}_2 c -b^{1, 860}_2 ∨ -b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ -p_860 ∨ -b^{1, 861}_1 c -b^{1, 860}_2 ∨ -b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ -p_860 ∨ b^{1, 861}_0 c in DIMACS: -3740 -3741 3742 -860 3743 0 -3740 -3741 3742 -860 -3744 0 -3740 -3741 3742 -860 3745 0 c -1+1 --> 0 c ( b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ b^{1, 860}_0 ∧ p_860) -> (-b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ -b^{1, 861}_0) c in CNF: c -b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ -p_860 ∨ -b^{1, 861}_2 c -b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ -p_860 ∨ -b^{1, 861}_1 c -b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ -p_860 ∨ -b^{1, 861}_0 c in DIMACS: -3740 3741 -3742 -860 -3743 0 -3740 3741 -3742 -860 -3744 0 -3740 3741 -3742 -860 -3745 0 c 0+1 --> 1 c (-b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ -b^{1, 860}_0 ∧ p_860) -> (-b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ b^{1, 861}_0) c in CNF: c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ -p_860 ∨ -b^{1, 861}_2 c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ -p_860 ∨ -b^{1, 861}_1 c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ -p_860 ∨ b^{1, 861}_0 c in DIMACS: 3740 3741 3742 -860 -3743 0 3740 3741 3742 -860 -3744 0 3740 3741 3742 -860 3745 0 c 1+1 --> 2 c (-b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ b^{1, 860}_0 ∧ p_860) -> (-b^{1, 861}_2 ∧ b^{1, 861}_1 ∧ -b^{1, 861}_0) c in CNF: c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ -p_860 ∨ -b^{1, 861}_2 c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ -p_860 ∨ b^{1, 861}_1 c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ -p_860 ∨ -b^{1, 861}_0 c in DIMACS: 3740 3741 -3742 -860 -3743 0 3740 3741 -3742 -860 3744 0 3740 3741 -3742 -860 -3745 0 c 2+1 --> break c (-b^{1, 860}_2 ∧ b^{1, 860}_1 ∧ -b^{1, 860}_0 ∧ p_860) -> break c in CNF: c b^{1, 860}_2 ∨ -b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ -p_860 ∨ break c in DIMACS: 3740 -3741 3742 -860 1162 0 c 2-1 --> 1 c (-b^{1, 860}_2 ∧ b^{1, 860}_1 ∧ -b^{1, 860}_0 ∧ -p_860) -> (-b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ b^{1, 861}_0) c in CNF: c b^{1, 860}_2 ∨ -b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ p_860 ∨ -b^{1, 861}_2 c b^{1, 860}_2 ∨ -b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ p_860 ∨ -b^{1, 861}_1 c b^{1, 860}_2 ∨ -b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ p_860 ∨ b^{1, 861}_0 c in DIMACS: 3740 -3741 3742 860 -3743 0 3740 -3741 3742 860 -3744 0 3740 -3741 3742 860 3745 0 c 1-1 --> 0 c (-b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ b^{1, 860}_0 ∧ -p_860) -> (-b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ -b^{1, 861}_0) c in CNF: c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ p_860 ∨ -b^{1, 861}_2 c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ p_860 ∨ -b^{1, 861}_1 c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ p_860 ∨ -b^{1, 861}_0 c in DIMACS: 3740 3741 -3742 860 -3743 0 3740 3741 -3742 860 -3744 0 3740 3741 -3742 860 -3745 0 c 0-1 --> -1 c (-b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ -b^{1, 860}_0 ∧ -p_860) -> ( b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ b^{1, 861}_0) c in CNF: c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ p_860 ∨ b^{1, 861}_2 c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ p_860 ∨ -b^{1, 861}_1 c b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ p_860 ∨ b^{1, 861}_0 c in DIMACS: 3740 3741 3742 860 3743 0 3740 3741 3742 860 -3744 0 3740 3741 3742 860 3745 0 c -1-1 --> -2 c ( b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ b^{1, 860}_0 ∧ -p_860) -> ( b^{1, 861}_2 ∧ b^{1, 861}_1 ∧ -b^{1, 861}_0) c in CNF: c -b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ p_860 ∨ b^{1, 861}_2 c -b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ p_860 ∨ b^{1, 861}_1 c -b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ p_860 ∨ -b^{1, 861}_0 c in DIMACS: -3740 3741 -3742 860 3743 0 -3740 3741 -3742 860 3744 0 -3740 3741 -3742 860 -3745 0 c -2-1 --> break c ( b^{1, 860}_2 ∧ b^{1, 860}_1 ∧ -b^{1, 860}_0 ∧ -p_860) -> break c in CNF: c -b^{1, 860}_2 ∨ -b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ p_860 ∨ break c in DIMACS: -3740 -3741 3742 860 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 860}_2 ∧ -b^{1, 860}_1 ∧ -b^{1, 860}_0 ∧ true) c in CNF: c -b^{1, 860}_2 ∨ b^{1, 860}_1 ∨ b^{1, 860}_0 ∨ false c in DIMACS: -3740 3741 3742 0 c 3 does not represent an automaton state. c -(-b^{1, 860}_2 ∧ b^{1, 860}_1 ∧ b^{1, 860}_0 ∧ true) c in CNF: c b^{1, 860}_2 ∨ -b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ false c in DIMACS: 3740 -3741 -3742 0 c -3 does not represent an automaton state. c -( b^{1, 860}_2 ∧ b^{1, 860}_1 ∧ b^{1, 860}_0 ∧ true) c in CNF: c -b^{1, 860}_2 ∨ -b^{1, 860}_1 ∨ -b^{1, 860}_0 ∨ false c in DIMACS: -3740 -3741 -3742 0 c i = 861 c -2+1 --> -1 c ( b^{1, 861}_2 ∧ b^{1, 861}_1 ∧ -b^{1, 861}_0 ∧ p_861) -> ( b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ b^{1, 862}_0) c in CNF: c -b^{1, 861}_2 ∨ -b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ -p_861 ∨ b^{1, 862}_2 c -b^{1, 861}_2 ∨ -b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ -p_861 ∨ -b^{1, 862}_1 c -b^{1, 861}_2 ∨ -b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ -p_861 ∨ b^{1, 862}_0 c in DIMACS: -3743 -3744 3745 -861 3746 0 -3743 -3744 3745 -861 -3747 0 -3743 -3744 3745 -861 3748 0 c -1+1 --> 0 c ( b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ b^{1, 861}_0 ∧ p_861) -> (-b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ -b^{1, 862}_0) c in CNF: c -b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ -p_861 ∨ -b^{1, 862}_2 c -b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ -p_861 ∨ -b^{1, 862}_1 c -b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ -p_861 ∨ -b^{1, 862}_0 c in DIMACS: -3743 3744 -3745 -861 -3746 0 -3743 3744 -3745 -861 -3747 0 -3743 3744 -3745 -861 -3748 0 c 0+1 --> 1 c (-b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ -b^{1, 861}_0 ∧ p_861) -> (-b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ b^{1, 862}_0) c in CNF: c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ -p_861 ∨ -b^{1, 862}_2 c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ -p_861 ∨ -b^{1, 862}_1 c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ -p_861 ∨ b^{1, 862}_0 c in DIMACS: 3743 3744 3745 -861 -3746 0 3743 3744 3745 -861 -3747 0 3743 3744 3745 -861 3748 0 c 1+1 --> 2 c (-b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ b^{1, 861}_0 ∧ p_861) -> (-b^{1, 862}_2 ∧ b^{1, 862}_1 ∧ -b^{1, 862}_0) c in CNF: c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ -p_861 ∨ -b^{1, 862}_2 c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ -p_861 ∨ b^{1, 862}_1 c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ -p_861 ∨ -b^{1, 862}_0 c in DIMACS: 3743 3744 -3745 -861 -3746 0 3743 3744 -3745 -861 3747 0 3743 3744 -3745 -861 -3748 0 c 2+1 --> break c (-b^{1, 861}_2 ∧ b^{1, 861}_1 ∧ -b^{1, 861}_0 ∧ p_861) -> break c in CNF: c b^{1, 861}_2 ∨ -b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ -p_861 ∨ break c in DIMACS: 3743 -3744 3745 -861 1162 0 c 2-1 --> 1 c (-b^{1, 861}_2 ∧ b^{1, 861}_1 ∧ -b^{1, 861}_0 ∧ -p_861) -> (-b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ b^{1, 862}_0) c in CNF: c b^{1, 861}_2 ∨ -b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ p_861 ∨ -b^{1, 862}_2 c b^{1, 861}_2 ∨ -b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ p_861 ∨ -b^{1, 862}_1 c b^{1, 861}_2 ∨ -b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ p_861 ∨ b^{1, 862}_0 c in DIMACS: 3743 -3744 3745 861 -3746 0 3743 -3744 3745 861 -3747 0 3743 -3744 3745 861 3748 0 c 1-1 --> 0 c (-b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ b^{1, 861}_0 ∧ -p_861) -> (-b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ -b^{1, 862}_0) c in CNF: c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ p_861 ∨ -b^{1, 862}_2 c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ p_861 ∨ -b^{1, 862}_1 c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ p_861 ∨ -b^{1, 862}_0 c in DIMACS: 3743 3744 -3745 861 -3746 0 3743 3744 -3745 861 -3747 0 3743 3744 -3745 861 -3748 0 c 0-1 --> -1 c (-b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ -b^{1, 861}_0 ∧ -p_861) -> ( b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ b^{1, 862}_0) c in CNF: c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ p_861 ∨ b^{1, 862}_2 c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ p_861 ∨ -b^{1, 862}_1 c b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ p_861 ∨ b^{1, 862}_0 c in DIMACS: 3743 3744 3745 861 3746 0 3743 3744 3745 861 -3747 0 3743 3744 3745 861 3748 0 c -1-1 --> -2 c ( b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ b^{1, 861}_0 ∧ -p_861) -> ( b^{1, 862}_2 ∧ b^{1, 862}_1 ∧ -b^{1, 862}_0) c in CNF: c -b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ p_861 ∨ b^{1, 862}_2 c -b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ p_861 ∨ b^{1, 862}_1 c -b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ p_861 ∨ -b^{1, 862}_0 c in DIMACS: -3743 3744 -3745 861 3746 0 -3743 3744 -3745 861 3747 0 -3743 3744 -3745 861 -3748 0 c -2-1 --> break c ( b^{1, 861}_2 ∧ b^{1, 861}_1 ∧ -b^{1, 861}_0 ∧ -p_861) -> break c in CNF: c -b^{1, 861}_2 ∨ -b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ p_861 ∨ break c in DIMACS: -3743 -3744 3745 861 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 861}_2 ∧ -b^{1, 861}_1 ∧ -b^{1, 861}_0 ∧ true) c in CNF: c -b^{1, 861}_2 ∨ b^{1, 861}_1 ∨ b^{1, 861}_0 ∨ false c in DIMACS: -3743 3744 3745 0 c 3 does not represent an automaton state. c -(-b^{1, 861}_2 ∧ b^{1, 861}_1 ∧ b^{1, 861}_0 ∧ true) c in CNF: c b^{1, 861}_2 ∨ -b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ false c in DIMACS: 3743 -3744 -3745 0 c -3 does not represent an automaton state. c -( b^{1, 861}_2 ∧ b^{1, 861}_1 ∧ b^{1, 861}_0 ∧ true) c in CNF: c -b^{1, 861}_2 ∨ -b^{1, 861}_1 ∨ -b^{1, 861}_0 ∨ false c in DIMACS: -3743 -3744 -3745 0 c i = 862 c -2+1 --> -1 c ( b^{1, 862}_2 ∧ b^{1, 862}_1 ∧ -b^{1, 862}_0 ∧ p_862) -> ( b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ b^{1, 863}_0) c in CNF: c -b^{1, 862}_2 ∨ -b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ -p_862 ∨ b^{1, 863}_2 c -b^{1, 862}_2 ∨ -b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ -p_862 ∨ -b^{1, 863}_1 c -b^{1, 862}_2 ∨ -b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ -p_862 ∨ b^{1, 863}_0 c in DIMACS: -3746 -3747 3748 -862 3749 0 -3746 -3747 3748 -862 -3750 0 -3746 -3747 3748 -862 3751 0 c -1+1 --> 0 c ( b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ b^{1, 862}_0 ∧ p_862) -> (-b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ -b^{1, 863}_0) c in CNF: c -b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ -p_862 ∨ -b^{1, 863}_2 c -b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ -p_862 ∨ -b^{1, 863}_1 c -b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ -p_862 ∨ -b^{1, 863}_0 c in DIMACS: -3746 3747 -3748 -862 -3749 0 -3746 3747 -3748 -862 -3750 0 -3746 3747 -3748 -862 -3751 0 c 0+1 --> 1 c (-b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ -b^{1, 862}_0 ∧ p_862) -> (-b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ b^{1, 863}_0) c in CNF: c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ -p_862 ∨ -b^{1, 863}_2 c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ -p_862 ∨ -b^{1, 863}_1 c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ -p_862 ∨ b^{1, 863}_0 c in DIMACS: 3746 3747 3748 -862 -3749 0 3746 3747 3748 -862 -3750 0 3746 3747 3748 -862 3751 0 c 1+1 --> 2 c (-b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ b^{1, 862}_0 ∧ p_862) -> (-b^{1, 863}_2 ∧ b^{1, 863}_1 ∧ -b^{1, 863}_0) c in CNF: c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ -p_862 ∨ -b^{1, 863}_2 c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ -p_862 ∨ b^{1, 863}_1 c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ -p_862 ∨ -b^{1, 863}_0 c in DIMACS: 3746 3747 -3748 -862 -3749 0 3746 3747 -3748 -862 3750 0 3746 3747 -3748 -862 -3751 0 c 2+1 --> break c (-b^{1, 862}_2 ∧ b^{1, 862}_1 ∧ -b^{1, 862}_0 ∧ p_862) -> break c in CNF: c b^{1, 862}_2 ∨ -b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ -p_862 ∨ break c in DIMACS: 3746 -3747 3748 -862 1162 0 c 2-1 --> 1 c (-b^{1, 862}_2 ∧ b^{1, 862}_1 ∧ -b^{1, 862}_0 ∧ -p_862) -> (-b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ b^{1, 863}_0) c in CNF: c b^{1, 862}_2 ∨ -b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ p_862 ∨ -b^{1, 863}_2 c b^{1, 862}_2 ∨ -b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ p_862 ∨ -b^{1, 863}_1 c b^{1, 862}_2 ∨ -b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ p_862 ∨ b^{1, 863}_0 c in DIMACS: 3746 -3747 3748 862 -3749 0 3746 -3747 3748 862 -3750 0 3746 -3747 3748 862 3751 0 c 1-1 --> 0 c (-b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ b^{1, 862}_0 ∧ -p_862) -> (-b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ -b^{1, 863}_0) c in CNF: c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ p_862 ∨ -b^{1, 863}_2 c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ p_862 ∨ -b^{1, 863}_1 c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ p_862 ∨ -b^{1, 863}_0 c in DIMACS: 3746 3747 -3748 862 -3749 0 3746 3747 -3748 862 -3750 0 3746 3747 -3748 862 -3751 0 c 0-1 --> -1 c (-b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ -b^{1, 862}_0 ∧ -p_862) -> ( b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ b^{1, 863}_0) c in CNF: c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ p_862 ∨ b^{1, 863}_2 c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ p_862 ∨ -b^{1, 863}_1 c b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ p_862 ∨ b^{1, 863}_0 c in DIMACS: 3746 3747 3748 862 3749 0 3746 3747 3748 862 -3750 0 3746 3747 3748 862 3751 0 c -1-1 --> -2 c ( b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ b^{1, 862}_0 ∧ -p_862) -> ( b^{1, 863}_2 ∧ b^{1, 863}_1 ∧ -b^{1, 863}_0) c in CNF: c -b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ p_862 ∨ b^{1, 863}_2 c -b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ p_862 ∨ b^{1, 863}_1 c -b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ p_862 ∨ -b^{1, 863}_0 c in DIMACS: -3746 3747 -3748 862 3749 0 -3746 3747 -3748 862 3750 0 -3746 3747 -3748 862 -3751 0 c -2-1 --> break c ( b^{1, 862}_2 ∧ b^{1, 862}_1 ∧ -b^{1, 862}_0 ∧ -p_862) -> break c in CNF: c -b^{1, 862}_2 ∨ -b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ p_862 ∨ break c in DIMACS: -3746 -3747 3748 862 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 862}_2 ∧ -b^{1, 862}_1 ∧ -b^{1, 862}_0 ∧ true) c in CNF: c -b^{1, 862}_2 ∨ b^{1, 862}_1 ∨ b^{1, 862}_0 ∨ false c in DIMACS: -3746 3747 3748 0 c 3 does not represent an automaton state. c -(-b^{1, 862}_2 ∧ b^{1, 862}_1 ∧ b^{1, 862}_0 ∧ true) c in CNF: c b^{1, 862}_2 ∨ -b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ false c in DIMACS: 3746 -3747 -3748 0 c -3 does not represent an automaton state. c -( b^{1, 862}_2 ∧ b^{1, 862}_1 ∧ b^{1, 862}_0 ∧ true) c in CNF: c -b^{1, 862}_2 ∨ -b^{1, 862}_1 ∨ -b^{1, 862}_0 ∨ false c in DIMACS: -3746 -3747 -3748 0 c i = 863 c -2+1 --> -1 c ( b^{1, 863}_2 ∧ b^{1, 863}_1 ∧ -b^{1, 863}_0 ∧ p_863) -> ( b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ b^{1, 864}_0) c in CNF: c -b^{1, 863}_2 ∨ -b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ -p_863 ∨ b^{1, 864}_2 c -b^{1, 863}_2 ∨ -b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ -p_863 ∨ -b^{1, 864}_1 c -b^{1, 863}_2 ∨ -b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ -p_863 ∨ b^{1, 864}_0 c in DIMACS: -3749 -3750 3751 -863 3752 0 -3749 -3750 3751 -863 -3753 0 -3749 -3750 3751 -863 3754 0 c -1+1 --> 0 c ( b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ b^{1, 863}_0 ∧ p_863) -> (-b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ -b^{1, 864}_0) c in CNF: c -b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ -p_863 ∨ -b^{1, 864}_2 c -b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ -p_863 ∨ -b^{1, 864}_1 c -b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ -p_863 ∨ -b^{1, 864}_0 c in DIMACS: -3749 3750 -3751 -863 -3752 0 -3749 3750 -3751 -863 -3753 0 -3749 3750 -3751 -863 -3754 0 c 0+1 --> 1 c (-b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ -b^{1, 863}_0 ∧ p_863) -> (-b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ b^{1, 864}_0) c in CNF: c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ -p_863 ∨ -b^{1, 864}_2 c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ -p_863 ∨ -b^{1, 864}_1 c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ -p_863 ∨ b^{1, 864}_0 c in DIMACS: 3749 3750 3751 -863 -3752 0 3749 3750 3751 -863 -3753 0 3749 3750 3751 -863 3754 0 c 1+1 --> 2 c (-b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ b^{1, 863}_0 ∧ p_863) -> (-b^{1, 864}_2 ∧ b^{1, 864}_1 ∧ -b^{1, 864}_0) c in CNF: c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ -p_863 ∨ -b^{1, 864}_2 c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ -p_863 ∨ b^{1, 864}_1 c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ -p_863 ∨ -b^{1, 864}_0 c in DIMACS: 3749 3750 -3751 -863 -3752 0 3749 3750 -3751 -863 3753 0 3749 3750 -3751 -863 -3754 0 c 2+1 --> break c (-b^{1, 863}_2 ∧ b^{1, 863}_1 ∧ -b^{1, 863}_0 ∧ p_863) -> break c in CNF: c b^{1, 863}_2 ∨ -b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ -p_863 ∨ break c in DIMACS: 3749 -3750 3751 -863 1162 0 c 2-1 --> 1 c (-b^{1, 863}_2 ∧ b^{1, 863}_1 ∧ -b^{1, 863}_0 ∧ -p_863) -> (-b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ b^{1, 864}_0) c in CNF: c b^{1, 863}_2 ∨ -b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ p_863 ∨ -b^{1, 864}_2 c b^{1, 863}_2 ∨ -b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ p_863 ∨ -b^{1, 864}_1 c b^{1, 863}_2 ∨ -b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ p_863 ∨ b^{1, 864}_0 c in DIMACS: 3749 -3750 3751 863 -3752 0 3749 -3750 3751 863 -3753 0 3749 -3750 3751 863 3754 0 c 1-1 --> 0 c (-b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ b^{1, 863}_0 ∧ -p_863) -> (-b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ -b^{1, 864}_0) c in CNF: c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ p_863 ∨ -b^{1, 864}_2 c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ p_863 ∨ -b^{1, 864}_1 c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ p_863 ∨ -b^{1, 864}_0 c in DIMACS: 3749 3750 -3751 863 -3752 0 3749 3750 -3751 863 -3753 0 3749 3750 -3751 863 -3754 0 c 0-1 --> -1 c (-b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ -b^{1, 863}_0 ∧ -p_863) -> ( b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ b^{1, 864}_0) c in CNF: c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ p_863 ∨ b^{1, 864}_2 c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ p_863 ∨ -b^{1, 864}_1 c b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ p_863 ∨ b^{1, 864}_0 c in DIMACS: 3749 3750 3751 863 3752 0 3749 3750 3751 863 -3753 0 3749 3750 3751 863 3754 0 c -1-1 --> -2 c ( b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ b^{1, 863}_0 ∧ -p_863) -> ( b^{1, 864}_2 ∧ b^{1, 864}_1 ∧ -b^{1, 864}_0) c in CNF: c -b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ p_863 ∨ b^{1, 864}_2 c -b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ p_863 ∨ b^{1, 864}_1 c -b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ p_863 ∨ -b^{1, 864}_0 c in DIMACS: -3749 3750 -3751 863 3752 0 -3749 3750 -3751 863 3753 0 -3749 3750 -3751 863 -3754 0 c -2-1 --> break c ( b^{1, 863}_2 ∧ b^{1, 863}_1 ∧ -b^{1, 863}_0 ∧ -p_863) -> break c in CNF: c -b^{1, 863}_2 ∨ -b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ p_863 ∨ break c in DIMACS: -3749 -3750 3751 863 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 863}_2 ∧ -b^{1, 863}_1 ∧ -b^{1, 863}_0 ∧ true) c in CNF: c -b^{1, 863}_2 ∨ b^{1, 863}_1 ∨ b^{1, 863}_0 ∨ false c in DIMACS: -3749 3750 3751 0 c 3 does not represent an automaton state. c -(-b^{1, 863}_2 ∧ b^{1, 863}_1 ∧ b^{1, 863}_0 ∧ true) c in CNF: c b^{1, 863}_2 ∨ -b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ false c in DIMACS: 3749 -3750 -3751 0 c -3 does not represent an automaton state. c -( b^{1, 863}_2 ∧ b^{1, 863}_1 ∧ b^{1, 863}_0 ∧ true) c in CNF: c -b^{1, 863}_2 ∨ -b^{1, 863}_1 ∨ -b^{1, 863}_0 ∨ false c in DIMACS: -3749 -3750 -3751 0 c i = 864 c -2+1 --> -1 c ( b^{1, 864}_2 ∧ b^{1, 864}_1 ∧ -b^{1, 864}_0 ∧ p_864) -> ( b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ b^{1, 865}_0) c in CNF: c -b^{1, 864}_2 ∨ -b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ -p_864 ∨ b^{1, 865}_2 c -b^{1, 864}_2 ∨ -b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ -p_864 ∨ -b^{1, 865}_1 c -b^{1, 864}_2 ∨ -b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ -p_864 ∨ b^{1, 865}_0 c in DIMACS: -3752 -3753 3754 -864 3755 0 -3752 -3753 3754 -864 -3756 0 -3752 -3753 3754 -864 3757 0 c -1+1 --> 0 c ( b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ b^{1, 864}_0 ∧ p_864) -> (-b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ -b^{1, 865}_0) c in CNF: c -b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ -p_864 ∨ -b^{1, 865}_2 c -b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ -p_864 ∨ -b^{1, 865}_1 c -b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ -p_864 ∨ -b^{1, 865}_0 c in DIMACS: -3752 3753 -3754 -864 -3755 0 -3752 3753 -3754 -864 -3756 0 -3752 3753 -3754 -864 -3757 0 c 0+1 --> 1 c (-b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ -b^{1, 864}_0 ∧ p_864) -> (-b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ b^{1, 865}_0) c in CNF: c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ -p_864 ∨ -b^{1, 865}_2 c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ -p_864 ∨ -b^{1, 865}_1 c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ -p_864 ∨ b^{1, 865}_0 c in DIMACS: 3752 3753 3754 -864 -3755 0 3752 3753 3754 -864 -3756 0 3752 3753 3754 -864 3757 0 c 1+1 --> 2 c (-b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ b^{1, 864}_0 ∧ p_864) -> (-b^{1, 865}_2 ∧ b^{1, 865}_1 ∧ -b^{1, 865}_0) c in CNF: c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ -p_864 ∨ -b^{1, 865}_2 c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ -p_864 ∨ b^{1, 865}_1 c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ -p_864 ∨ -b^{1, 865}_0 c in DIMACS: 3752 3753 -3754 -864 -3755 0 3752 3753 -3754 -864 3756 0 3752 3753 -3754 -864 -3757 0 c 2+1 --> break c (-b^{1, 864}_2 ∧ b^{1, 864}_1 ∧ -b^{1, 864}_0 ∧ p_864) -> break c in CNF: c b^{1, 864}_2 ∨ -b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ -p_864 ∨ break c in DIMACS: 3752 -3753 3754 -864 1162 0 c 2-1 --> 1 c (-b^{1, 864}_2 ∧ b^{1, 864}_1 ∧ -b^{1, 864}_0 ∧ -p_864) -> (-b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ b^{1, 865}_0) c in CNF: c b^{1, 864}_2 ∨ -b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ p_864 ∨ -b^{1, 865}_2 c b^{1, 864}_2 ∨ -b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ p_864 ∨ -b^{1, 865}_1 c b^{1, 864}_2 ∨ -b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ p_864 ∨ b^{1, 865}_0 c in DIMACS: 3752 -3753 3754 864 -3755 0 3752 -3753 3754 864 -3756 0 3752 -3753 3754 864 3757 0 c 1-1 --> 0 c (-b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ b^{1, 864}_0 ∧ -p_864) -> (-b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ -b^{1, 865}_0) c in CNF: c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ p_864 ∨ -b^{1, 865}_2 c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ p_864 ∨ -b^{1, 865}_1 c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ p_864 ∨ -b^{1, 865}_0 c in DIMACS: 3752 3753 -3754 864 -3755 0 3752 3753 -3754 864 -3756 0 3752 3753 -3754 864 -3757 0 c 0-1 --> -1 c (-b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ -b^{1, 864}_0 ∧ -p_864) -> ( b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ b^{1, 865}_0) c in CNF: c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ p_864 ∨ b^{1, 865}_2 c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ p_864 ∨ -b^{1, 865}_1 c b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ p_864 ∨ b^{1, 865}_0 c in DIMACS: 3752 3753 3754 864 3755 0 3752 3753 3754 864 -3756 0 3752 3753 3754 864 3757 0 c -1-1 --> -2 c ( b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ b^{1, 864}_0 ∧ -p_864) -> ( b^{1, 865}_2 ∧ b^{1, 865}_1 ∧ -b^{1, 865}_0) c in CNF: c -b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ p_864 ∨ b^{1, 865}_2 c -b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ p_864 ∨ b^{1, 865}_1 c -b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ p_864 ∨ -b^{1, 865}_0 c in DIMACS: -3752 3753 -3754 864 3755 0 -3752 3753 -3754 864 3756 0 -3752 3753 -3754 864 -3757 0 c -2-1 --> break c ( b^{1, 864}_2 ∧ b^{1, 864}_1 ∧ -b^{1, 864}_0 ∧ -p_864) -> break c in CNF: c -b^{1, 864}_2 ∨ -b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ p_864 ∨ break c in DIMACS: -3752 -3753 3754 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 864}_2 ∧ -b^{1, 864}_1 ∧ -b^{1, 864}_0 ∧ true) c in CNF: c -b^{1, 864}_2 ∨ b^{1, 864}_1 ∨ b^{1, 864}_0 ∨ false c in DIMACS: -3752 3753 3754 0 c 3 does not represent an automaton state. c -(-b^{1, 864}_2 ∧ b^{1, 864}_1 ∧ b^{1, 864}_0 ∧ true) c in CNF: c b^{1, 864}_2 ∨ -b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ false c in DIMACS: 3752 -3753 -3754 0 c -3 does not represent an automaton state. c -( b^{1, 864}_2 ∧ b^{1, 864}_1 ∧ b^{1, 864}_0 ∧ true) c in CNF: c -b^{1, 864}_2 ∨ -b^{1, 864}_1 ∨ -b^{1, 864}_0 ∨ false c in DIMACS: -3752 -3753 -3754 0 c i = 865 c -2+1 --> -1 c ( b^{1, 865}_2 ∧ b^{1, 865}_1 ∧ -b^{1, 865}_0 ∧ p_865) -> ( b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ b^{1, 866}_0) c in CNF: c -b^{1, 865}_2 ∨ -b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ -p_865 ∨ b^{1, 866}_2 c -b^{1, 865}_2 ∨ -b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ -p_865 ∨ -b^{1, 866}_1 c -b^{1, 865}_2 ∨ -b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ -p_865 ∨ b^{1, 866}_0 c in DIMACS: -3755 -3756 3757 -865 3758 0 -3755 -3756 3757 -865 -3759 0 -3755 -3756 3757 -865 3760 0 c -1+1 --> 0 c ( b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ b^{1, 865}_0 ∧ p_865) -> (-b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ -b^{1, 866}_0) c in CNF: c -b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ -p_865 ∨ -b^{1, 866}_2 c -b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ -p_865 ∨ -b^{1, 866}_1 c -b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ -p_865 ∨ -b^{1, 866}_0 c in DIMACS: -3755 3756 -3757 -865 -3758 0 -3755 3756 -3757 -865 -3759 0 -3755 3756 -3757 -865 -3760 0 c 0+1 --> 1 c (-b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ -b^{1, 865}_0 ∧ p_865) -> (-b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ b^{1, 866}_0) c in CNF: c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ -p_865 ∨ -b^{1, 866}_2 c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ -p_865 ∨ -b^{1, 866}_1 c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ -p_865 ∨ b^{1, 866}_0 c in DIMACS: 3755 3756 3757 -865 -3758 0 3755 3756 3757 -865 -3759 0 3755 3756 3757 -865 3760 0 c 1+1 --> 2 c (-b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ b^{1, 865}_0 ∧ p_865) -> (-b^{1, 866}_2 ∧ b^{1, 866}_1 ∧ -b^{1, 866}_0) c in CNF: c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ -p_865 ∨ -b^{1, 866}_2 c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ -p_865 ∨ b^{1, 866}_1 c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ -p_865 ∨ -b^{1, 866}_0 c in DIMACS: 3755 3756 -3757 -865 -3758 0 3755 3756 -3757 -865 3759 0 3755 3756 -3757 -865 -3760 0 c 2+1 --> break c (-b^{1, 865}_2 ∧ b^{1, 865}_1 ∧ -b^{1, 865}_0 ∧ p_865) -> break c in CNF: c b^{1, 865}_2 ∨ -b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ -p_865 ∨ break c in DIMACS: 3755 -3756 3757 -865 1162 0 c 2-1 --> 1 c (-b^{1, 865}_2 ∧ b^{1, 865}_1 ∧ -b^{1, 865}_0 ∧ -p_865) -> (-b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ b^{1, 866}_0) c in CNF: c b^{1, 865}_2 ∨ -b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ p_865 ∨ -b^{1, 866}_2 c b^{1, 865}_2 ∨ -b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ p_865 ∨ -b^{1, 866}_1 c b^{1, 865}_2 ∨ -b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ p_865 ∨ b^{1, 866}_0 c in DIMACS: 3755 -3756 3757 865 -3758 0 3755 -3756 3757 865 -3759 0 3755 -3756 3757 865 3760 0 c 1-1 --> 0 c (-b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ b^{1, 865}_0 ∧ -p_865) -> (-b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ -b^{1, 866}_0) c in CNF: c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ p_865 ∨ -b^{1, 866}_2 c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ p_865 ∨ -b^{1, 866}_1 c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ p_865 ∨ -b^{1, 866}_0 c in DIMACS: 3755 3756 -3757 865 -3758 0 3755 3756 -3757 865 -3759 0 3755 3756 -3757 865 -3760 0 c 0-1 --> -1 c (-b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ -b^{1, 865}_0 ∧ -p_865) -> ( b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ b^{1, 866}_0) c in CNF: c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ p_865 ∨ b^{1, 866}_2 c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ p_865 ∨ -b^{1, 866}_1 c b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ p_865 ∨ b^{1, 866}_0 c in DIMACS: 3755 3756 3757 865 3758 0 3755 3756 3757 865 -3759 0 3755 3756 3757 865 3760 0 c -1-1 --> -2 c ( b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ b^{1, 865}_0 ∧ -p_865) -> ( b^{1, 866}_2 ∧ b^{1, 866}_1 ∧ -b^{1, 866}_0) c in CNF: c -b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ p_865 ∨ b^{1, 866}_2 c -b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ p_865 ∨ b^{1, 866}_1 c -b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ p_865 ∨ -b^{1, 866}_0 c in DIMACS: -3755 3756 -3757 865 3758 0 -3755 3756 -3757 865 3759 0 -3755 3756 -3757 865 -3760 0 c -2-1 --> break c ( b^{1, 865}_2 ∧ b^{1, 865}_1 ∧ -b^{1, 865}_0 ∧ -p_865) -> break c in CNF: c -b^{1, 865}_2 ∨ -b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ p_865 ∨ break c in DIMACS: -3755 -3756 3757 865 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 865}_2 ∧ -b^{1, 865}_1 ∧ -b^{1, 865}_0 ∧ true) c in CNF: c -b^{1, 865}_2 ∨ b^{1, 865}_1 ∨ b^{1, 865}_0 ∨ false c in DIMACS: -3755 3756 3757 0 c 3 does not represent an automaton state. c -(-b^{1, 865}_2 ∧ b^{1, 865}_1 ∧ b^{1, 865}_0 ∧ true) c in CNF: c b^{1, 865}_2 ∨ -b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ false c in DIMACS: 3755 -3756 -3757 0 c -3 does not represent an automaton state. c -( b^{1, 865}_2 ∧ b^{1, 865}_1 ∧ b^{1, 865}_0 ∧ true) c in CNF: c -b^{1, 865}_2 ∨ -b^{1, 865}_1 ∨ -b^{1, 865}_0 ∨ false c in DIMACS: -3755 -3756 -3757 0 c i = 866 c -2+1 --> -1 c ( b^{1, 866}_2 ∧ b^{1, 866}_1 ∧ -b^{1, 866}_0 ∧ p_866) -> ( b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ b^{1, 867}_0) c in CNF: c -b^{1, 866}_2 ∨ -b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ -p_866 ∨ b^{1, 867}_2 c -b^{1, 866}_2 ∨ -b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ -p_866 ∨ -b^{1, 867}_1 c -b^{1, 866}_2 ∨ -b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ -p_866 ∨ b^{1, 867}_0 c in DIMACS: -3758 -3759 3760 -866 3761 0 -3758 -3759 3760 -866 -3762 0 -3758 -3759 3760 -866 3763 0 c -1+1 --> 0 c ( b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ b^{1, 866}_0 ∧ p_866) -> (-b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ -b^{1, 867}_0) c in CNF: c -b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ -p_866 ∨ -b^{1, 867}_2 c -b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ -p_866 ∨ -b^{1, 867}_1 c -b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ -p_866 ∨ -b^{1, 867}_0 c in DIMACS: -3758 3759 -3760 -866 -3761 0 -3758 3759 -3760 -866 -3762 0 -3758 3759 -3760 -866 -3763 0 c 0+1 --> 1 c (-b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ -b^{1, 866}_0 ∧ p_866) -> (-b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ b^{1, 867}_0) c in CNF: c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ -p_866 ∨ -b^{1, 867}_2 c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ -p_866 ∨ -b^{1, 867}_1 c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ -p_866 ∨ b^{1, 867}_0 c in DIMACS: 3758 3759 3760 -866 -3761 0 3758 3759 3760 -866 -3762 0 3758 3759 3760 -866 3763 0 c 1+1 --> 2 c (-b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ b^{1, 866}_0 ∧ p_866) -> (-b^{1, 867}_2 ∧ b^{1, 867}_1 ∧ -b^{1, 867}_0) c in CNF: c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ -p_866 ∨ -b^{1, 867}_2 c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ -p_866 ∨ b^{1, 867}_1 c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ -p_866 ∨ -b^{1, 867}_0 c in DIMACS: 3758 3759 -3760 -866 -3761 0 3758 3759 -3760 -866 3762 0 3758 3759 -3760 -866 -3763 0 c 2+1 --> break c (-b^{1, 866}_2 ∧ b^{1, 866}_1 ∧ -b^{1, 866}_0 ∧ p_866) -> break c in CNF: c b^{1, 866}_2 ∨ -b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ -p_866 ∨ break c in DIMACS: 3758 -3759 3760 -866 1162 0 c 2-1 --> 1 c (-b^{1, 866}_2 ∧ b^{1, 866}_1 ∧ -b^{1, 866}_0 ∧ -p_866) -> (-b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ b^{1, 867}_0) c in CNF: c b^{1, 866}_2 ∨ -b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ p_866 ∨ -b^{1, 867}_2 c b^{1, 866}_2 ∨ -b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ p_866 ∨ -b^{1, 867}_1 c b^{1, 866}_2 ∨ -b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ p_866 ∨ b^{1, 867}_0 c in DIMACS: 3758 -3759 3760 866 -3761 0 3758 -3759 3760 866 -3762 0 3758 -3759 3760 866 3763 0 c 1-1 --> 0 c (-b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ b^{1, 866}_0 ∧ -p_866) -> (-b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ -b^{1, 867}_0) c in CNF: c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ p_866 ∨ -b^{1, 867}_2 c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ p_866 ∨ -b^{1, 867}_1 c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ p_866 ∨ -b^{1, 867}_0 c in DIMACS: 3758 3759 -3760 866 -3761 0 3758 3759 -3760 866 -3762 0 3758 3759 -3760 866 -3763 0 c 0-1 --> -1 c (-b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ -b^{1, 866}_0 ∧ -p_866) -> ( b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ b^{1, 867}_0) c in CNF: c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ p_866 ∨ b^{1, 867}_2 c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ p_866 ∨ -b^{1, 867}_1 c b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ p_866 ∨ b^{1, 867}_0 c in DIMACS: 3758 3759 3760 866 3761 0 3758 3759 3760 866 -3762 0 3758 3759 3760 866 3763 0 c -1-1 --> -2 c ( b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ b^{1, 866}_0 ∧ -p_866) -> ( b^{1, 867}_2 ∧ b^{1, 867}_1 ∧ -b^{1, 867}_0) c in CNF: c -b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ p_866 ∨ b^{1, 867}_2 c -b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ p_866 ∨ b^{1, 867}_1 c -b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ p_866 ∨ -b^{1, 867}_0 c in DIMACS: -3758 3759 -3760 866 3761 0 -3758 3759 -3760 866 3762 0 -3758 3759 -3760 866 -3763 0 c -2-1 --> break c ( b^{1, 866}_2 ∧ b^{1, 866}_1 ∧ -b^{1, 866}_0 ∧ -p_866) -> break c in CNF: c -b^{1, 866}_2 ∨ -b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ p_866 ∨ break c in DIMACS: -3758 -3759 3760 866 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 866}_2 ∧ -b^{1, 866}_1 ∧ -b^{1, 866}_0 ∧ true) c in CNF: c -b^{1, 866}_2 ∨ b^{1, 866}_1 ∨ b^{1, 866}_0 ∨ false c in DIMACS: -3758 3759 3760 0 c 3 does not represent an automaton state. c -(-b^{1, 866}_2 ∧ b^{1, 866}_1 ∧ b^{1, 866}_0 ∧ true) c in CNF: c b^{1, 866}_2 ∨ -b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ false c in DIMACS: 3758 -3759 -3760 0 c -3 does not represent an automaton state. c -( b^{1, 866}_2 ∧ b^{1, 866}_1 ∧ b^{1, 866}_0 ∧ true) c in CNF: c -b^{1, 866}_2 ∨ -b^{1, 866}_1 ∨ -b^{1, 866}_0 ∨ false c in DIMACS: -3758 -3759 -3760 0 c i = 867 c -2+1 --> -1 c ( b^{1, 867}_2 ∧ b^{1, 867}_1 ∧ -b^{1, 867}_0 ∧ p_867) -> ( b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ b^{1, 868}_0) c in CNF: c -b^{1, 867}_2 ∨ -b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ -p_867 ∨ b^{1, 868}_2 c -b^{1, 867}_2 ∨ -b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ -p_867 ∨ -b^{1, 868}_1 c -b^{1, 867}_2 ∨ -b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ -p_867 ∨ b^{1, 868}_0 c in DIMACS: -3761 -3762 3763 -867 3764 0 -3761 -3762 3763 -867 -3765 0 -3761 -3762 3763 -867 3766 0 c -1+1 --> 0 c ( b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ b^{1, 867}_0 ∧ p_867) -> (-b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ -b^{1, 868}_0) c in CNF: c -b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ -p_867 ∨ -b^{1, 868}_2 c -b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ -p_867 ∨ -b^{1, 868}_1 c -b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ -p_867 ∨ -b^{1, 868}_0 c in DIMACS: -3761 3762 -3763 -867 -3764 0 -3761 3762 -3763 -867 -3765 0 -3761 3762 -3763 -867 -3766 0 c 0+1 --> 1 c (-b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ -b^{1, 867}_0 ∧ p_867) -> (-b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ b^{1, 868}_0) c in CNF: c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ -p_867 ∨ -b^{1, 868}_2 c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ -p_867 ∨ -b^{1, 868}_1 c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ -p_867 ∨ b^{1, 868}_0 c in DIMACS: 3761 3762 3763 -867 -3764 0 3761 3762 3763 -867 -3765 0 3761 3762 3763 -867 3766 0 c 1+1 --> 2 c (-b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ b^{1, 867}_0 ∧ p_867) -> (-b^{1, 868}_2 ∧ b^{1, 868}_1 ∧ -b^{1, 868}_0) c in CNF: c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ -p_867 ∨ -b^{1, 868}_2 c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ -p_867 ∨ b^{1, 868}_1 c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ -p_867 ∨ -b^{1, 868}_0 c in DIMACS: 3761 3762 -3763 -867 -3764 0 3761 3762 -3763 -867 3765 0 3761 3762 -3763 -867 -3766 0 c 2+1 --> break c (-b^{1, 867}_2 ∧ b^{1, 867}_1 ∧ -b^{1, 867}_0 ∧ p_867) -> break c in CNF: c b^{1, 867}_2 ∨ -b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ -p_867 ∨ break c in DIMACS: 3761 -3762 3763 -867 1162 0 c 2-1 --> 1 c (-b^{1, 867}_2 ∧ b^{1, 867}_1 ∧ -b^{1, 867}_0 ∧ -p_867) -> (-b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ b^{1, 868}_0) c in CNF: c b^{1, 867}_2 ∨ -b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ p_867 ∨ -b^{1, 868}_2 c b^{1, 867}_2 ∨ -b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ p_867 ∨ -b^{1, 868}_1 c b^{1, 867}_2 ∨ -b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ p_867 ∨ b^{1, 868}_0 c in DIMACS: 3761 -3762 3763 867 -3764 0 3761 -3762 3763 867 -3765 0 3761 -3762 3763 867 3766 0 c 1-1 --> 0 c (-b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ b^{1, 867}_0 ∧ -p_867) -> (-b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ -b^{1, 868}_0) c in CNF: c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ p_867 ∨ -b^{1, 868}_2 c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ p_867 ∨ -b^{1, 868}_1 c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ p_867 ∨ -b^{1, 868}_0 c in DIMACS: 3761 3762 -3763 867 -3764 0 3761 3762 -3763 867 -3765 0 3761 3762 -3763 867 -3766 0 c 0-1 --> -1 c (-b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ -b^{1, 867}_0 ∧ -p_867) -> ( b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ b^{1, 868}_0) c in CNF: c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ p_867 ∨ b^{1, 868}_2 c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ p_867 ∨ -b^{1, 868}_1 c b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ p_867 ∨ b^{1, 868}_0 c in DIMACS: 3761 3762 3763 867 3764 0 3761 3762 3763 867 -3765 0 3761 3762 3763 867 3766 0 c -1-1 --> -2 c ( b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ b^{1, 867}_0 ∧ -p_867) -> ( b^{1, 868}_2 ∧ b^{1, 868}_1 ∧ -b^{1, 868}_0) c in CNF: c -b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ p_867 ∨ b^{1, 868}_2 c -b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ p_867 ∨ b^{1, 868}_1 c -b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ p_867 ∨ -b^{1, 868}_0 c in DIMACS: -3761 3762 -3763 867 3764 0 -3761 3762 -3763 867 3765 0 -3761 3762 -3763 867 -3766 0 c -2-1 --> break c ( b^{1, 867}_2 ∧ b^{1, 867}_1 ∧ -b^{1, 867}_0 ∧ -p_867) -> break c in CNF: c -b^{1, 867}_2 ∨ -b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ p_867 ∨ break c in DIMACS: -3761 -3762 3763 867 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 867}_2 ∧ -b^{1, 867}_1 ∧ -b^{1, 867}_0 ∧ true) c in CNF: c -b^{1, 867}_2 ∨ b^{1, 867}_1 ∨ b^{1, 867}_0 ∨ false c in DIMACS: -3761 3762 3763 0 c 3 does not represent an automaton state. c -(-b^{1, 867}_2 ∧ b^{1, 867}_1 ∧ b^{1, 867}_0 ∧ true) c in CNF: c b^{1, 867}_2 ∨ -b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ false c in DIMACS: 3761 -3762 -3763 0 c -3 does not represent an automaton state. c -( b^{1, 867}_2 ∧ b^{1, 867}_1 ∧ b^{1, 867}_0 ∧ true) c in CNF: c -b^{1, 867}_2 ∨ -b^{1, 867}_1 ∨ -b^{1, 867}_0 ∨ false c in DIMACS: -3761 -3762 -3763 0 c i = 868 c -2+1 --> -1 c ( b^{1, 868}_2 ∧ b^{1, 868}_1 ∧ -b^{1, 868}_0 ∧ p_868) -> ( b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ b^{1, 869}_0) c in CNF: c -b^{1, 868}_2 ∨ -b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ -p_868 ∨ b^{1, 869}_2 c -b^{1, 868}_2 ∨ -b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ -p_868 ∨ -b^{1, 869}_1 c -b^{1, 868}_2 ∨ -b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ -p_868 ∨ b^{1, 869}_0 c in DIMACS: -3764 -3765 3766 -868 3767 0 -3764 -3765 3766 -868 -3768 0 -3764 -3765 3766 -868 3769 0 c -1+1 --> 0 c ( b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ b^{1, 868}_0 ∧ p_868) -> (-b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ -b^{1, 869}_0) c in CNF: c -b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ -p_868 ∨ -b^{1, 869}_2 c -b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ -p_868 ∨ -b^{1, 869}_1 c -b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ -p_868 ∨ -b^{1, 869}_0 c in DIMACS: -3764 3765 -3766 -868 -3767 0 -3764 3765 -3766 -868 -3768 0 -3764 3765 -3766 -868 -3769 0 c 0+1 --> 1 c (-b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ -b^{1, 868}_0 ∧ p_868) -> (-b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ b^{1, 869}_0) c in CNF: c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ -p_868 ∨ -b^{1, 869}_2 c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ -p_868 ∨ -b^{1, 869}_1 c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ -p_868 ∨ b^{1, 869}_0 c in DIMACS: 3764 3765 3766 -868 -3767 0 3764 3765 3766 -868 -3768 0 3764 3765 3766 -868 3769 0 c 1+1 --> 2 c (-b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ b^{1, 868}_0 ∧ p_868) -> (-b^{1, 869}_2 ∧ b^{1, 869}_1 ∧ -b^{1, 869}_0) c in CNF: c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ -p_868 ∨ -b^{1, 869}_2 c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ -p_868 ∨ b^{1, 869}_1 c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ -p_868 ∨ -b^{1, 869}_0 c in DIMACS: 3764 3765 -3766 -868 -3767 0 3764 3765 -3766 -868 3768 0 3764 3765 -3766 -868 -3769 0 c 2+1 --> break c (-b^{1, 868}_2 ∧ b^{1, 868}_1 ∧ -b^{1, 868}_0 ∧ p_868) -> break c in CNF: c b^{1, 868}_2 ∨ -b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ -p_868 ∨ break c in DIMACS: 3764 -3765 3766 -868 1162 0 c 2-1 --> 1 c (-b^{1, 868}_2 ∧ b^{1, 868}_1 ∧ -b^{1, 868}_0 ∧ -p_868) -> (-b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ b^{1, 869}_0) c in CNF: c b^{1, 868}_2 ∨ -b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ p_868 ∨ -b^{1, 869}_2 c b^{1, 868}_2 ∨ -b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ p_868 ∨ -b^{1, 869}_1 c b^{1, 868}_2 ∨ -b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ p_868 ∨ b^{1, 869}_0 c in DIMACS: 3764 -3765 3766 868 -3767 0 3764 -3765 3766 868 -3768 0 3764 -3765 3766 868 3769 0 c 1-1 --> 0 c (-b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ b^{1, 868}_0 ∧ -p_868) -> (-b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ -b^{1, 869}_0) c in CNF: c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ p_868 ∨ -b^{1, 869}_2 c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ p_868 ∨ -b^{1, 869}_1 c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ p_868 ∨ -b^{1, 869}_0 c in DIMACS: 3764 3765 -3766 868 -3767 0 3764 3765 -3766 868 -3768 0 3764 3765 -3766 868 -3769 0 c 0-1 --> -1 c (-b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ -b^{1, 868}_0 ∧ -p_868) -> ( b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ b^{1, 869}_0) c in CNF: c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ p_868 ∨ b^{1, 869}_2 c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ p_868 ∨ -b^{1, 869}_1 c b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ p_868 ∨ b^{1, 869}_0 c in DIMACS: 3764 3765 3766 868 3767 0 3764 3765 3766 868 -3768 0 3764 3765 3766 868 3769 0 c -1-1 --> -2 c ( b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ b^{1, 868}_0 ∧ -p_868) -> ( b^{1, 869}_2 ∧ b^{1, 869}_1 ∧ -b^{1, 869}_0) c in CNF: c -b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ p_868 ∨ b^{1, 869}_2 c -b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ p_868 ∨ b^{1, 869}_1 c -b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ p_868 ∨ -b^{1, 869}_0 c in DIMACS: -3764 3765 -3766 868 3767 0 -3764 3765 -3766 868 3768 0 -3764 3765 -3766 868 -3769 0 c -2-1 --> break c ( b^{1, 868}_2 ∧ b^{1, 868}_1 ∧ -b^{1, 868}_0 ∧ -p_868) -> break c in CNF: c -b^{1, 868}_2 ∨ -b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ p_868 ∨ break c in DIMACS: -3764 -3765 3766 868 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 868}_2 ∧ -b^{1, 868}_1 ∧ -b^{1, 868}_0 ∧ true) c in CNF: c -b^{1, 868}_2 ∨ b^{1, 868}_1 ∨ b^{1, 868}_0 ∨ false c in DIMACS: -3764 3765 3766 0 c 3 does not represent an automaton state. c -(-b^{1, 868}_2 ∧ b^{1, 868}_1 ∧ b^{1, 868}_0 ∧ true) c in CNF: c b^{1, 868}_2 ∨ -b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ false c in DIMACS: 3764 -3765 -3766 0 c -3 does not represent an automaton state. c -( b^{1, 868}_2 ∧ b^{1, 868}_1 ∧ b^{1, 868}_0 ∧ true) c in CNF: c -b^{1, 868}_2 ∨ -b^{1, 868}_1 ∨ -b^{1, 868}_0 ∨ false c in DIMACS: -3764 -3765 -3766 0 c i = 869 c -2+1 --> -1 c ( b^{1, 869}_2 ∧ b^{1, 869}_1 ∧ -b^{1, 869}_0 ∧ p_869) -> ( b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ b^{1, 870}_0) c in CNF: c -b^{1, 869}_2 ∨ -b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ -p_869 ∨ b^{1, 870}_2 c -b^{1, 869}_2 ∨ -b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ -p_869 ∨ -b^{1, 870}_1 c -b^{1, 869}_2 ∨ -b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ -p_869 ∨ b^{1, 870}_0 c in DIMACS: -3767 -3768 3769 -869 3770 0 -3767 -3768 3769 -869 -3771 0 -3767 -3768 3769 -869 3772 0 c -1+1 --> 0 c ( b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ b^{1, 869}_0 ∧ p_869) -> (-b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ -b^{1, 870}_0) c in CNF: c -b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ -p_869 ∨ -b^{1, 870}_2 c -b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ -p_869 ∨ -b^{1, 870}_1 c -b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ -p_869 ∨ -b^{1, 870}_0 c in DIMACS: -3767 3768 -3769 -869 -3770 0 -3767 3768 -3769 -869 -3771 0 -3767 3768 -3769 -869 -3772 0 c 0+1 --> 1 c (-b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ -b^{1, 869}_0 ∧ p_869) -> (-b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ b^{1, 870}_0) c in CNF: c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ -p_869 ∨ -b^{1, 870}_2 c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ -p_869 ∨ -b^{1, 870}_1 c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ -p_869 ∨ b^{1, 870}_0 c in DIMACS: 3767 3768 3769 -869 -3770 0 3767 3768 3769 -869 -3771 0 3767 3768 3769 -869 3772 0 c 1+1 --> 2 c (-b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ b^{1, 869}_0 ∧ p_869) -> (-b^{1, 870}_2 ∧ b^{1, 870}_1 ∧ -b^{1, 870}_0) c in CNF: c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ -p_869 ∨ -b^{1, 870}_2 c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ -p_869 ∨ b^{1, 870}_1 c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ -p_869 ∨ -b^{1, 870}_0 c in DIMACS: 3767 3768 -3769 -869 -3770 0 3767 3768 -3769 -869 3771 0 3767 3768 -3769 -869 -3772 0 c 2+1 --> break c (-b^{1, 869}_2 ∧ b^{1, 869}_1 ∧ -b^{1, 869}_0 ∧ p_869) -> break c in CNF: c b^{1, 869}_2 ∨ -b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ -p_869 ∨ break c in DIMACS: 3767 -3768 3769 -869 1162 0 c 2-1 --> 1 c (-b^{1, 869}_2 ∧ b^{1, 869}_1 ∧ -b^{1, 869}_0 ∧ -p_869) -> (-b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ b^{1, 870}_0) c in CNF: c b^{1, 869}_2 ∨ -b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ p_869 ∨ -b^{1, 870}_2 c b^{1, 869}_2 ∨ -b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ p_869 ∨ -b^{1, 870}_1 c b^{1, 869}_2 ∨ -b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ p_869 ∨ b^{1, 870}_0 c in DIMACS: 3767 -3768 3769 869 -3770 0 3767 -3768 3769 869 -3771 0 3767 -3768 3769 869 3772 0 c 1-1 --> 0 c (-b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ b^{1, 869}_0 ∧ -p_869) -> (-b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ -b^{1, 870}_0) c in CNF: c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ p_869 ∨ -b^{1, 870}_2 c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ p_869 ∨ -b^{1, 870}_1 c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ p_869 ∨ -b^{1, 870}_0 c in DIMACS: 3767 3768 -3769 869 -3770 0 3767 3768 -3769 869 -3771 0 3767 3768 -3769 869 -3772 0 c 0-1 --> -1 c (-b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ -b^{1, 869}_0 ∧ -p_869) -> ( b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ b^{1, 870}_0) c in CNF: c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ p_869 ∨ b^{1, 870}_2 c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ p_869 ∨ -b^{1, 870}_1 c b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ p_869 ∨ b^{1, 870}_0 c in DIMACS: 3767 3768 3769 869 3770 0 3767 3768 3769 869 -3771 0 3767 3768 3769 869 3772 0 c -1-1 --> -2 c ( b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ b^{1, 869}_0 ∧ -p_869) -> ( b^{1, 870}_2 ∧ b^{1, 870}_1 ∧ -b^{1, 870}_0) c in CNF: c -b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ p_869 ∨ b^{1, 870}_2 c -b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ p_869 ∨ b^{1, 870}_1 c -b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ p_869 ∨ -b^{1, 870}_0 c in DIMACS: -3767 3768 -3769 869 3770 0 -3767 3768 -3769 869 3771 0 -3767 3768 -3769 869 -3772 0 c -2-1 --> break c ( b^{1, 869}_2 ∧ b^{1, 869}_1 ∧ -b^{1, 869}_0 ∧ -p_869) -> break c in CNF: c -b^{1, 869}_2 ∨ -b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ p_869 ∨ break c in DIMACS: -3767 -3768 3769 869 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 869}_2 ∧ -b^{1, 869}_1 ∧ -b^{1, 869}_0 ∧ true) c in CNF: c -b^{1, 869}_2 ∨ b^{1, 869}_1 ∨ b^{1, 869}_0 ∨ false c in DIMACS: -3767 3768 3769 0 c 3 does not represent an automaton state. c -(-b^{1, 869}_2 ∧ b^{1, 869}_1 ∧ b^{1, 869}_0 ∧ true) c in CNF: c b^{1, 869}_2 ∨ -b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ false c in DIMACS: 3767 -3768 -3769 0 c -3 does not represent an automaton state. c -( b^{1, 869}_2 ∧ b^{1, 869}_1 ∧ b^{1, 869}_0 ∧ true) c in CNF: c -b^{1, 869}_2 ∨ -b^{1, 869}_1 ∨ -b^{1, 869}_0 ∨ false c in DIMACS: -3767 -3768 -3769 0 c i = 870 c -2+1 --> -1 c ( b^{1, 870}_2 ∧ b^{1, 870}_1 ∧ -b^{1, 870}_0 ∧ p_870) -> ( b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ b^{1, 871}_0) c in CNF: c -b^{1, 870}_2 ∨ -b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ -p_870 ∨ b^{1, 871}_2 c -b^{1, 870}_2 ∨ -b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ -p_870 ∨ -b^{1, 871}_1 c -b^{1, 870}_2 ∨ -b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ -p_870 ∨ b^{1, 871}_0 c in DIMACS: -3770 -3771 3772 -870 3773 0 -3770 -3771 3772 -870 -3774 0 -3770 -3771 3772 -870 3775 0 c -1+1 --> 0 c ( b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ b^{1, 870}_0 ∧ p_870) -> (-b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ -b^{1, 871}_0) c in CNF: c -b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ -p_870 ∨ -b^{1, 871}_2 c -b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ -p_870 ∨ -b^{1, 871}_1 c -b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ -p_870 ∨ -b^{1, 871}_0 c in DIMACS: -3770 3771 -3772 -870 -3773 0 -3770 3771 -3772 -870 -3774 0 -3770 3771 -3772 -870 -3775 0 c 0+1 --> 1 c (-b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ -b^{1, 870}_0 ∧ p_870) -> (-b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ b^{1, 871}_0) c in CNF: c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ -p_870 ∨ -b^{1, 871}_2 c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ -p_870 ∨ -b^{1, 871}_1 c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ -p_870 ∨ b^{1, 871}_0 c in DIMACS: 3770 3771 3772 -870 -3773 0 3770 3771 3772 -870 -3774 0 3770 3771 3772 -870 3775 0 c 1+1 --> 2 c (-b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ b^{1, 870}_0 ∧ p_870) -> (-b^{1, 871}_2 ∧ b^{1, 871}_1 ∧ -b^{1, 871}_0) c in CNF: c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ -p_870 ∨ -b^{1, 871}_2 c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ -p_870 ∨ b^{1, 871}_1 c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ -p_870 ∨ -b^{1, 871}_0 c in DIMACS: 3770 3771 -3772 -870 -3773 0 3770 3771 -3772 -870 3774 0 3770 3771 -3772 -870 -3775 0 c 2+1 --> break c (-b^{1, 870}_2 ∧ b^{1, 870}_1 ∧ -b^{1, 870}_0 ∧ p_870) -> break c in CNF: c b^{1, 870}_2 ∨ -b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ -p_870 ∨ break c in DIMACS: 3770 -3771 3772 -870 1162 0 c 2-1 --> 1 c (-b^{1, 870}_2 ∧ b^{1, 870}_1 ∧ -b^{1, 870}_0 ∧ -p_870) -> (-b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ b^{1, 871}_0) c in CNF: c b^{1, 870}_2 ∨ -b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ p_870 ∨ -b^{1, 871}_2 c b^{1, 870}_2 ∨ -b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ p_870 ∨ -b^{1, 871}_1 c b^{1, 870}_2 ∨ -b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ p_870 ∨ b^{1, 871}_0 c in DIMACS: 3770 -3771 3772 870 -3773 0 3770 -3771 3772 870 -3774 0 3770 -3771 3772 870 3775 0 c 1-1 --> 0 c (-b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ b^{1, 870}_0 ∧ -p_870) -> (-b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ -b^{1, 871}_0) c in CNF: c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ p_870 ∨ -b^{1, 871}_2 c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ p_870 ∨ -b^{1, 871}_1 c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ p_870 ∨ -b^{1, 871}_0 c in DIMACS: 3770 3771 -3772 870 -3773 0 3770 3771 -3772 870 -3774 0 3770 3771 -3772 870 -3775 0 c 0-1 --> -1 c (-b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ -b^{1, 870}_0 ∧ -p_870) -> ( b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ b^{1, 871}_0) c in CNF: c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ p_870 ∨ b^{1, 871}_2 c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ p_870 ∨ -b^{1, 871}_1 c b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ p_870 ∨ b^{1, 871}_0 c in DIMACS: 3770 3771 3772 870 3773 0 3770 3771 3772 870 -3774 0 3770 3771 3772 870 3775 0 c -1-1 --> -2 c ( b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ b^{1, 870}_0 ∧ -p_870) -> ( b^{1, 871}_2 ∧ b^{1, 871}_1 ∧ -b^{1, 871}_0) c in CNF: c -b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ p_870 ∨ b^{1, 871}_2 c -b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ p_870 ∨ b^{1, 871}_1 c -b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ p_870 ∨ -b^{1, 871}_0 c in DIMACS: -3770 3771 -3772 870 3773 0 -3770 3771 -3772 870 3774 0 -3770 3771 -3772 870 -3775 0 c -2-1 --> break c ( b^{1, 870}_2 ∧ b^{1, 870}_1 ∧ -b^{1, 870}_0 ∧ -p_870) -> break c in CNF: c -b^{1, 870}_2 ∨ -b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ p_870 ∨ break c in DIMACS: -3770 -3771 3772 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 870}_2 ∧ -b^{1, 870}_1 ∧ -b^{1, 870}_0 ∧ true) c in CNF: c -b^{1, 870}_2 ∨ b^{1, 870}_1 ∨ b^{1, 870}_0 ∨ false c in DIMACS: -3770 3771 3772 0 c 3 does not represent an automaton state. c -(-b^{1, 870}_2 ∧ b^{1, 870}_1 ∧ b^{1, 870}_0 ∧ true) c in CNF: c b^{1, 870}_2 ∨ -b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ false c in DIMACS: 3770 -3771 -3772 0 c -3 does not represent an automaton state. c -( b^{1, 870}_2 ∧ b^{1, 870}_1 ∧ b^{1, 870}_0 ∧ true) c in CNF: c -b^{1, 870}_2 ∨ -b^{1, 870}_1 ∨ -b^{1, 870}_0 ∨ false c in DIMACS: -3770 -3771 -3772 0 c i = 871 c -2+1 --> -1 c ( b^{1, 871}_2 ∧ b^{1, 871}_1 ∧ -b^{1, 871}_0 ∧ p_871) -> ( b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ b^{1, 872}_0) c in CNF: c -b^{1, 871}_2 ∨ -b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ -p_871 ∨ b^{1, 872}_2 c -b^{1, 871}_2 ∨ -b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ -p_871 ∨ -b^{1, 872}_1 c -b^{1, 871}_2 ∨ -b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ -p_871 ∨ b^{1, 872}_0 c in DIMACS: -3773 -3774 3775 -871 3776 0 -3773 -3774 3775 -871 -3777 0 -3773 -3774 3775 -871 3778 0 c -1+1 --> 0 c ( b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ b^{1, 871}_0 ∧ p_871) -> (-b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ -b^{1, 872}_0) c in CNF: c -b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ -p_871 ∨ -b^{1, 872}_2 c -b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ -p_871 ∨ -b^{1, 872}_1 c -b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ -p_871 ∨ -b^{1, 872}_0 c in DIMACS: -3773 3774 -3775 -871 -3776 0 -3773 3774 -3775 -871 -3777 0 -3773 3774 -3775 -871 -3778 0 c 0+1 --> 1 c (-b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ -b^{1, 871}_0 ∧ p_871) -> (-b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ b^{1, 872}_0) c in CNF: c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ -p_871 ∨ -b^{1, 872}_2 c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ -p_871 ∨ -b^{1, 872}_1 c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ -p_871 ∨ b^{1, 872}_0 c in DIMACS: 3773 3774 3775 -871 -3776 0 3773 3774 3775 -871 -3777 0 3773 3774 3775 -871 3778 0 c 1+1 --> 2 c (-b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ b^{1, 871}_0 ∧ p_871) -> (-b^{1, 872}_2 ∧ b^{1, 872}_1 ∧ -b^{1, 872}_0) c in CNF: c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ -p_871 ∨ -b^{1, 872}_2 c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ -p_871 ∨ b^{1, 872}_1 c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ -p_871 ∨ -b^{1, 872}_0 c in DIMACS: 3773 3774 -3775 -871 -3776 0 3773 3774 -3775 -871 3777 0 3773 3774 -3775 -871 -3778 0 c 2+1 --> break c (-b^{1, 871}_2 ∧ b^{1, 871}_1 ∧ -b^{1, 871}_0 ∧ p_871) -> break c in CNF: c b^{1, 871}_2 ∨ -b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ -p_871 ∨ break c in DIMACS: 3773 -3774 3775 -871 1162 0 c 2-1 --> 1 c (-b^{1, 871}_2 ∧ b^{1, 871}_1 ∧ -b^{1, 871}_0 ∧ -p_871) -> (-b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ b^{1, 872}_0) c in CNF: c b^{1, 871}_2 ∨ -b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ p_871 ∨ -b^{1, 872}_2 c b^{1, 871}_2 ∨ -b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ p_871 ∨ -b^{1, 872}_1 c b^{1, 871}_2 ∨ -b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ p_871 ∨ b^{1, 872}_0 c in DIMACS: 3773 -3774 3775 871 -3776 0 3773 -3774 3775 871 -3777 0 3773 -3774 3775 871 3778 0 c 1-1 --> 0 c (-b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ b^{1, 871}_0 ∧ -p_871) -> (-b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ -b^{1, 872}_0) c in CNF: c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ p_871 ∨ -b^{1, 872}_2 c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ p_871 ∨ -b^{1, 872}_1 c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ p_871 ∨ -b^{1, 872}_0 c in DIMACS: 3773 3774 -3775 871 -3776 0 3773 3774 -3775 871 -3777 0 3773 3774 -3775 871 -3778 0 c 0-1 --> -1 c (-b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ -b^{1, 871}_0 ∧ -p_871) -> ( b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ b^{1, 872}_0) c in CNF: c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ p_871 ∨ b^{1, 872}_2 c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ p_871 ∨ -b^{1, 872}_1 c b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ p_871 ∨ b^{1, 872}_0 c in DIMACS: 3773 3774 3775 871 3776 0 3773 3774 3775 871 -3777 0 3773 3774 3775 871 3778 0 c -1-1 --> -2 c ( b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ b^{1, 871}_0 ∧ -p_871) -> ( b^{1, 872}_2 ∧ b^{1, 872}_1 ∧ -b^{1, 872}_0) c in CNF: c -b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ p_871 ∨ b^{1, 872}_2 c -b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ p_871 ∨ b^{1, 872}_1 c -b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ p_871 ∨ -b^{1, 872}_0 c in DIMACS: -3773 3774 -3775 871 3776 0 -3773 3774 -3775 871 3777 0 -3773 3774 -3775 871 -3778 0 c -2-1 --> break c ( b^{1, 871}_2 ∧ b^{1, 871}_1 ∧ -b^{1, 871}_0 ∧ -p_871) -> break c in CNF: c -b^{1, 871}_2 ∨ -b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ p_871 ∨ break c in DIMACS: -3773 -3774 3775 871 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 871}_2 ∧ -b^{1, 871}_1 ∧ -b^{1, 871}_0 ∧ true) c in CNF: c -b^{1, 871}_2 ∨ b^{1, 871}_1 ∨ b^{1, 871}_0 ∨ false c in DIMACS: -3773 3774 3775 0 c 3 does not represent an automaton state. c -(-b^{1, 871}_2 ∧ b^{1, 871}_1 ∧ b^{1, 871}_0 ∧ true) c in CNF: c b^{1, 871}_2 ∨ -b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ false c in DIMACS: 3773 -3774 -3775 0 c -3 does not represent an automaton state. c -( b^{1, 871}_2 ∧ b^{1, 871}_1 ∧ b^{1, 871}_0 ∧ true) c in CNF: c -b^{1, 871}_2 ∨ -b^{1, 871}_1 ∨ -b^{1, 871}_0 ∨ false c in DIMACS: -3773 -3774 -3775 0 c i = 872 c -2+1 --> -1 c ( b^{1, 872}_2 ∧ b^{1, 872}_1 ∧ -b^{1, 872}_0 ∧ p_872) -> ( b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ b^{1, 873}_0) c in CNF: c -b^{1, 872}_2 ∨ -b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ -p_872 ∨ b^{1, 873}_2 c -b^{1, 872}_2 ∨ -b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ -p_872 ∨ -b^{1, 873}_1 c -b^{1, 872}_2 ∨ -b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ -p_872 ∨ b^{1, 873}_0 c in DIMACS: -3776 -3777 3778 -872 3779 0 -3776 -3777 3778 -872 -3780 0 -3776 -3777 3778 -872 3781 0 c -1+1 --> 0 c ( b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ b^{1, 872}_0 ∧ p_872) -> (-b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ -b^{1, 873}_0) c in CNF: c -b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ -p_872 ∨ -b^{1, 873}_2 c -b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ -p_872 ∨ -b^{1, 873}_1 c -b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ -p_872 ∨ -b^{1, 873}_0 c in DIMACS: -3776 3777 -3778 -872 -3779 0 -3776 3777 -3778 -872 -3780 0 -3776 3777 -3778 -872 -3781 0 c 0+1 --> 1 c (-b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ -b^{1, 872}_0 ∧ p_872) -> (-b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ b^{1, 873}_0) c in CNF: c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ -p_872 ∨ -b^{1, 873}_2 c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ -p_872 ∨ -b^{1, 873}_1 c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ -p_872 ∨ b^{1, 873}_0 c in DIMACS: 3776 3777 3778 -872 -3779 0 3776 3777 3778 -872 -3780 0 3776 3777 3778 -872 3781 0 c 1+1 --> 2 c (-b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ b^{1, 872}_0 ∧ p_872) -> (-b^{1, 873}_2 ∧ b^{1, 873}_1 ∧ -b^{1, 873}_0) c in CNF: c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ -p_872 ∨ -b^{1, 873}_2 c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ -p_872 ∨ b^{1, 873}_1 c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ -p_872 ∨ -b^{1, 873}_0 c in DIMACS: 3776 3777 -3778 -872 -3779 0 3776 3777 -3778 -872 3780 0 3776 3777 -3778 -872 -3781 0 c 2+1 --> break c (-b^{1, 872}_2 ∧ b^{1, 872}_1 ∧ -b^{1, 872}_0 ∧ p_872) -> break c in CNF: c b^{1, 872}_2 ∨ -b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ -p_872 ∨ break c in DIMACS: 3776 -3777 3778 -872 1162 0 c 2-1 --> 1 c (-b^{1, 872}_2 ∧ b^{1, 872}_1 ∧ -b^{1, 872}_0 ∧ -p_872) -> (-b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ b^{1, 873}_0) c in CNF: c b^{1, 872}_2 ∨ -b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ p_872 ∨ -b^{1, 873}_2 c b^{1, 872}_2 ∨ -b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ p_872 ∨ -b^{1, 873}_1 c b^{1, 872}_2 ∨ -b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ p_872 ∨ b^{1, 873}_0 c in DIMACS: 3776 -3777 3778 872 -3779 0 3776 -3777 3778 872 -3780 0 3776 -3777 3778 872 3781 0 c 1-1 --> 0 c (-b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ b^{1, 872}_0 ∧ -p_872) -> (-b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ -b^{1, 873}_0) c in CNF: c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ p_872 ∨ -b^{1, 873}_2 c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ p_872 ∨ -b^{1, 873}_1 c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ p_872 ∨ -b^{1, 873}_0 c in DIMACS: 3776 3777 -3778 872 -3779 0 3776 3777 -3778 872 -3780 0 3776 3777 -3778 872 -3781 0 c 0-1 --> -1 c (-b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ -b^{1, 872}_0 ∧ -p_872) -> ( b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ b^{1, 873}_0) c in CNF: c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ p_872 ∨ b^{1, 873}_2 c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ p_872 ∨ -b^{1, 873}_1 c b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ p_872 ∨ b^{1, 873}_0 c in DIMACS: 3776 3777 3778 872 3779 0 3776 3777 3778 872 -3780 0 3776 3777 3778 872 3781 0 c -1-1 --> -2 c ( b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ b^{1, 872}_0 ∧ -p_872) -> ( b^{1, 873}_2 ∧ b^{1, 873}_1 ∧ -b^{1, 873}_0) c in CNF: c -b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ p_872 ∨ b^{1, 873}_2 c -b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ p_872 ∨ b^{1, 873}_1 c -b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ p_872 ∨ -b^{1, 873}_0 c in DIMACS: -3776 3777 -3778 872 3779 0 -3776 3777 -3778 872 3780 0 -3776 3777 -3778 872 -3781 0 c -2-1 --> break c ( b^{1, 872}_2 ∧ b^{1, 872}_1 ∧ -b^{1, 872}_0 ∧ -p_872) -> break c in CNF: c -b^{1, 872}_2 ∨ -b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ p_872 ∨ break c in DIMACS: -3776 -3777 3778 872 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 872}_2 ∧ -b^{1, 872}_1 ∧ -b^{1, 872}_0 ∧ true) c in CNF: c -b^{1, 872}_2 ∨ b^{1, 872}_1 ∨ b^{1, 872}_0 ∨ false c in DIMACS: -3776 3777 3778 0 c 3 does not represent an automaton state. c -(-b^{1, 872}_2 ∧ b^{1, 872}_1 ∧ b^{1, 872}_0 ∧ true) c in CNF: c b^{1, 872}_2 ∨ -b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ false c in DIMACS: 3776 -3777 -3778 0 c -3 does not represent an automaton state. c -( b^{1, 872}_2 ∧ b^{1, 872}_1 ∧ b^{1, 872}_0 ∧ true) c in CNF: c -b^{1, 872}_2 ∨ -b^{1, 872}_1 ∨ -b^{1, 872}_0 ∨ false c in DIMACS: -3776 -3777 -3778 0 c i = 873 c -2+1 --> -1 c ( b^{1, 873}_2 ∧ b^{1, 873}_1 ∧ -b^{1, 873}_0 ∧ p_873) -> ( b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ b^{1, 874}_0) c in CNF: c -b^{1, 873}_2 ∨ -b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ -p_873 ∨ b^{1, 874}_2 c -b^{1, 873}_2 ∨ -b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ -p_873 ∨ -b^{1, 874}_1 c -b^{1, 873}_2 ∨ -b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ -p_873 ∨ b^{1, 874}_0 c in DIMACS: -3779 -3780 3781 -873 3782 0 -3779 -3780 3781 -873 -3783 0 -3779 -3780 3781 -873 3784 0 c -1+1 --> 0 c ( b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ b^{1, 873}_0 ∧ p_873) -> (-b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ -b^{1, 874}_0) c in CNF: c -b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ -p_873 ∨ -b^{1, 874}_2 c -b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ -p_873 ∨ -b^{1, 874}_1 c -b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ -p_873 ∨ -b^{1, 874}_0 c in DIMACS: -3779 3780 -3781 -873 -3782 0 -3779 3780 -3781 -873 -3783 0 -3779 3780 -3781 -873 -3784 0 c 0+1 --> 1 c (-b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ -b^{1, 873}_0 ∧ p_873) -> (-b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ b^{1, 874}_0) c in CNF: c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ -p_873 ∨ -b^{1, 874}_2 c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ -p_873 ∨ -b^{1, 874}_1 c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ -p_873 ∨ b^{1, 874}_0 c in DIMACS: 3779 3780 3781 -873 -3782 0 3779 3780 3781 -873 -3783 0 3779 3780 3781 -873 3784 0 c 1+1 --> 2 c (-b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ b^{1, 873}_0 ∧ p_873) -> (-b^{1, 874}_2 ∧ b^{1, 874}_1 ∧ -b^{1, 874}_0) c in CNF: c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ -p_873 ∨ -b^{1, 874}_2 c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ -p_873 ∨ b^{1, 874}_1 c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ -p_873 ∨ -b^{1, 874}_0 c in DIMACS: 3779 3780 -3781 -873 -3782 0 3779 3780 -3781 -873 3783 0 3779 3780 -3781 -873 -3784 0 c 2+1 --> break c (-b^{1, 873}_2 ∧ b^{1, 873}_1 ∧ -b^{1, 873}_0 ∧ p_873) -> break c in CNF: c b^{1, 873}_2 ∨ -b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ -p_873 ∨ break c in DIMACS: 3779 -3780 3781 -873 1162 0 c 2-1 --> 1 c (-b^{1, 873}_2 ∧ b^{1, 873}_1 ∧ -b^{1, 873}_0 ∧ -p_873) -> (-b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ b^{1, 874}_0) c in CNF: c b^{1, 873}_2 ∨ -b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ p_873 ∨ -b^{1, 874}_2 c b^{1, 873}_2 ∨ -b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ p_873 ∨ -b^{1, 874}_1 c b^{1, 873}_2 ∨ -b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ p_873 ∨ b^{1, 874}_0 c in DIMACS: 3779 -3780 3781 873 -3782 0 3779 -3780 3781 873 -3783 0 3779 -3780 3781 873 3784 0 c 1-1 --> 0 c (-b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ b^{1, 873}_0 ∧ -p_873) -> (-b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ -b^{1, 874}_0) c in CNF: c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ p_873 ∨ -b^{1, 874}_2 c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ p_873 ∨ -b^{1, 874}_1 c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ p_873 ∨ -b^{1, 874}_0 c in DIMACS: 3779 3780 -3781 873 -3782 0 3779 3780 -3781 873 -3783 0 3779 3780 -3781 873 -3784 0 c 0-1 --> -1 c (-b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ -b^{1, 873}_0 ∧ -p_873) -> ( b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ b^{1, 874}_0) c in CNF: c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ p_873 ∨ b^{1, 874}_2 c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ p_873 ∨ -b^{1, 874}_1 c b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ p_873 ∨ b^{1, 874}_0 c in DIMACS: 3779 3780 3781 873 3782 0 3779 3780 3781 873 -3783 0 3779 3780 3781 873 3784 0 c -1-1 --> -2 c ( b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ b^{1, 873}_0 ∧ -p_873) -> ( b^{1, 874}_2 ∧ b^{1, 874}_1 ∧ -b^{1, 874}_0) c in CNF: c -b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ p_873 ∨ b^{1, 874}_2 c -b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ p_873 ∨ b^{1, 874}_1 c -b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ p_873 ∨ -b^{1, 874}_0 c in DIMACS: -3779 3780 -3781 873 3782 0 -3779 3780 -3781 873 3783 0 -3779 3780 -3781 873 -3784 0 c -2-1 --> break c ( b^{1, 873}_2 ∧ b^{1, 873}_1 ∧ -b^{1, 873}_0 ∧ -p_873) -> break c in CNF: c -b^{1, 873}_2 ∨ -b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ p_873 ∨ break c in DIMACS: -3779 -3780 3781 873 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 873}_2 ∧ -b^{1, 873}_1 ∧ -b^{1, 873}_0 ∧ true) c in CNF: c -b^{1, 873}_2 ∨ b^{1, 873}_1 ∨ b^{1, 873}_0 ∨ false c in DIMACS: -3779 3780 3781 0 c 3 does not represent an automaton state. c -(-b^{1, 873}_2 ∧ b^{1, 873}_1 ∧ b^{1, 873}_0 ∧ true) c in CNF: c b^{1, 873}_2 ∨ -b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ false c in DIMACS: 3779 -3780 -3781 0 c -3 does not represent an automaton state. c -( b^{1, 873}_2 ∧ b^{1, 873}_1 ∧ b^{1, 873}_0 ∧ true) c in CNF: c -b^{1, 873}_2 ∨ -b^{1, 873}_1 ∨ -b^{1, 873}_0 ∨ false c in DIMACS: -3779 -3780 -3781 0 c i = 874 c -2+1 --> -1 c ( b^{1, 874}_2 ∧ b^{1, 874}_1 ∧ -b^{1, 874}_0 ∧ p_874) -> ( b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ b^{1, 875}_0) c in CNF: c -b^{1, 874}_2 ∨ -b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ -p_874 ∨ b^{1, 875}_2 c -b^{1, 874}_2 ∨ -b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ -p_874 ∨ -b^{1, 875}_1 c -b^{1, 874}_2 ∨ -b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ -p_874 ∨ b^{1, 875}_0 c in DIMACS: -3782 -3783 3784 -874 3785 0 -3782 -3783 3784 -874 -3786 0 -3782 -3783 3784 -874 3787 0 c -1+1 --> 0 c ( b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ b^{1, 874}_0 ∧ p_874) -> (-b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ -b^{1, 875}_0) c in CNF: c -b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ -p_874 ∨ -b^{1, 875}_2 c -b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ -p_874 ∨ -b^{1, 875}_1 c -b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ -p_874 ∨ -b^{1, 875}_0 c in DIMACS: -3782 3783 -3784 -874 -3785 0 -3782 3783 -3784 -874 -3786 0 -3782 3783 -3784 -874 -3787 0 c 0+1 --> 1 c (-b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ -b^{1, 874}_0 ∧ p_874) -> (-b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ b^{1, 875}_0) c in CNF: c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ -p_874 ∨ -b^{1, 875}_2 c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ -p_874 ∨ -b^{1, 875}_1 c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ -p_874 ∨ b^{1, 875}_0 c in DIMACS: 3782 3783 3784 -874 -3785 0 3782 3783 3784 -874 -3786 0 3782 3783 3784 -874 3787 0 c 1+1 --> 2 c (-b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ b^{1, 874}_0 ∧ p_874) -> (-b^{1, 875}_2 ∧ b^{1, 875}_1 ∧ -b^{1, 875}_0) c in CNF: c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ -p_874 ∨ -b^{1, 875}_2 c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ -p_874 ∨ b^{1, 875}_1 c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ -p_874 ∨ -b^{1, 875}_0 c in DIMACS: 3782 3783 -3784 -874 -3785 0 3782 3783 -3784 -874 3786 0 3782 3783 -3784 -874 -3787 0 c 2+1 --> break c (-b^{1, 874}_2 ∧ b^{1, 874}_1 ∧ -b^{1, 874}_0 ∧ p_874) -> break c in CNF: c b^{1, 874}_2 ∨ -b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ -p_874 ∨ break c in DIMACS: 3782 -3783 3784 -874 1162 0 c 2-1 --> 1 c (-b^{1, 874}_2 ∧ b^{1, 874}_1 ∧ -b^{1, 874}_0 ∧ -p_874) -> (-b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ b^{1, 875}_0) c in CNF: c b^{1, 874}_2 ∨ -b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ p_874 ∨ -b^{1, 875}_2 c b^{1, 874}_2 ∨ -b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ p_874 ∨ -b^{1, 875}_1 c b^{1, 874}_2 ∨ -b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ p_874 ∨ b^{1, 875}_0 c in DIMACS: 3782 -3783 3784 874 -3785 0 3782 -3783 3784 874 -3786 0 3782 -3783 3784 874 3787 0 c 1-1 --> 0 c (-b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ b^{1, 874}_0 ∧ -p_874) -> (-b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ -b^{1, 875}_0) c in CNF: c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ p_874 ∨ -b^{1, 875}_2 c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ p_874 ∨ -b^{1, 875}_1 c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ p_874 ∨ -b^{1, 875}_0 c in DIMACS: 3782 3783 -3784 874 -3785 0 3782 3783 -3784 874 -3786 0 3782 3783 -3784 874 -3787 0 c 0-1 --> -1 c (-b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ -b^{1, 874}_0 ∧ -p_874) -> ( b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ b^{1, 875}_0) c in CNF: c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ p_874 ∨ b^{1, 875}_2 c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ p_874 ∨ -b^{1, 875}_1 c b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ p_874 ∨ b^{1, 875}_0 c in DIMACS: 3782 3783 3784 874 3785 0 3782 3783 3784 874 -3786 0 3782 3783 3784 874 3787 0 c -1-1 --> -2 c ( b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ b^{1, 874}_0 ∧ -p_874) -> ( b^{1, 875}_2 ∧ b^{1, 875}_1 ∧ -b^{1, 875}_0) c in CNF: c -b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ p_874 ∨ b^{1, 875}_2 c -b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ p_874 ∨ b^{1, 875}_1 c -b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ p_874 ∨ -b^{1, 875}_0 c in DIMACS: -3782 3783 -3784 874 3785 0 -3782 3783 -3784 874 3786 0 -3782 3783 -3784 874 -3787 0 c -2-1 --> break c ( b^{1, 874}_2 ∧ b^{1, 874}_1 ∧ -b^{1, 874}_0 ∧ -p_874) -> break c in CNF: c -b^{1, 874}_2 ∨ -b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ p_874 ∨ break c in DIMACS: -3782 -3783 3784 874 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 874}_2 ∧ -b^{1, 874}_1 ∧ -b^{1, 874}_0 ∧ true) c in CNF: c -b^{1, 874}_2 ∨ b^{1, 874}_1 ∨ b^{1, 874}_0 ∨ false c in DIMACS: -3782 3783 3784 0 c 3 does not represent an automaton state. c -(-b^{1, 874}_2 ∧ b^{1, 874}_1 ∧ b^{1, 874}_0 ∧ true) c in CNF: c b^{1, 874}_2 ∨ -b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ false c in DIMACS: 3782 -3783 -3784 0 c -3 does not represent an automaton state. c -( b^{1, 874}_2 ∧ b^{1, 874}_1 ∧ b^{1, 874}_0 ∧ true) c in CNF: c -b^{1, 874}_2 ∨ -b^{1, 874}_1 ∨ -b^{1, 874}_0 ∨ false c in DIMACS: -3782 -3783 -3784 0 c i = 875 c -2+1 --> -1 c ( b^{1, 875}_2 ∧ b^{1, 875}_1 ∧ -b^{1, 875}_0 ∧ p_875) -> ( b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ b^{1, 876}_0) c in CNF: c -b^{1, 875}_2 ∨ -b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ -p_875 ∨ b^{1, 876}_2 c -b^{1, 875}_2 ∨ -b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ -p_875 ∨ -b^{1, 876}_1 c -b^{1, 875}_2 ∨ -b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ -p_875 ∨ b^{1, 876}_0 c in DIMACS: -3785 -3786 3787 -875 3788 0 -3785 -3786 3787 -875 -3789 0 -3785 -3786 3787 -875 3790 0 c -1+1 --> 0 c ( b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ b^{1, 875}_0 ∧ p_875) -> (-b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ -b^{1, 876}_0) c in CNF: c -b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ -p_875 ∨ -b^{1, 876}_2 c -b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ -p_875 ∨ -b^{1, 876}_1 c -b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ -p_875 ∨ -b^{1, 876}_0 c in DIMACS: -3785 3786 -3787 -875 -3788 0 -3785 3786 -3787 -875 -3789 0 -3785 3786 -3787 -875 -3790 0 c 0+1 --> 1 c (-b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ -b^{1, 875}_0 ∧ p_875) -> (-b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ b^{1, 876}_0) c in CNF: c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ -p_875 ∨ -b^{1, 876}_2 c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ -p_875 ∨ -b^{1, 876}_1 c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ -p_875 ∨ b^{1, 876}_0 c in DIMACS: 3785 3786 3787 -875 -3788 0 3785 3786 3787 -875 -3789 0 3785 3786 3787 -875 3790 0 c 1+1 --> 2 c (-b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ b^{1, 875}_0 ∧ p_875) -> (-b^{1, 876}_2 ∧ b^{1, 876}_1 ∧ -b^{1, 876}_0) c in CNF: c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ -p_875 ∨ -b^{1, 876}_2 c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ -p_875 ∨ b^{1, 876}_1 c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ -p_875 ∨ -b^{1, 876}_0 c in DIMACS: 3785 3786 -3787 -875 -3788 0 3785 3786 -3787 -875 3789 0 3785 3786 -3787 -875 -3790 0 c 2+1 --> break c (-b^{1, 875}_2 ∧ b^{1, 875}_1 ∧ -b^{1, 875}_0 ∧ p_875) -> break c in CNF: c b^{1, 875}_2 ∨ -b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ -p_875 ∨ break c in DIMACS: 3785 -3786 3787 -875 1162 0 c 2-1 --> 1 c (-b^{1, 875}_2 ∧ b^{1, 875}_1 ∧ -b^{1, 875}_0 ∧ -p_875) -> (-b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ b^{1, 876}_0) c in CNF: c b^{1, 875}_2 ∨ -b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ p_875 ∨ -b^{1, 876}_2 c b^{1, 875}_2 ∨ -b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ p_875 ∨ -b^{1, 876}_1 c b^{1, 875}_2 ∨ -b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ p_875 ∨ b^{1, 876}_0 c in DIMACS: 3785 -3786 3787 875 -3788 0 3785 -3786 3787 875 -3789 0 3785 -3786 3787 875 3790 0 c 1-1 --> 0 c (-b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ b^{1, 875}_0 ∧ -p_875) -> (-b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ -b^{1, 876}_0) c in CNF: c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ p_875 ∨ -b^{1, 876}_2 c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ p_875 ∨ -b^{1, 876}_1 c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ p_875 ∨ -b^{1, 876}_0 c in DIMACS: 3785 3786 -3787 875 -3788 0 3785 3786 -3787 875 -3789 0 3785 3786 -3787 875 -3790 0 c 0-1 --> -1 c (-b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ -b^{1, 875}_0 ∧ -p_875) -> ( b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ b^{1, 876}_0) c in CNF: c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ p_875 ∨ b^{1, 876}_2 c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ p_875 ∨ -b^{1, 876}_1 c b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ p_875 ∨ b^{1, 876}_0 c in DIMACS: 3785 3786 3787 875 3788 0 3785 3786 3787 875 -3789 0 3785 3786 3787 875 3790 0 c -1-1 --> -2 c ( b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ b^{1, 875}_0 ∧ -p_875) -> ( b^{1, 876}_2 ∧ b^{1, 876}_1 ∧ -b^{1, 876}_0) c in CNF: c -b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ p_875 ∨ b^{1, 876}_2 c -b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ p_875 ∨ b^{1, 876}_1 c -b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ p_875 ∨ -b^{1, 876}_0 c in DIMACS: -3785 3786 -3787 875 3788 0 -3785 3786 -3787 875 3789 0 -3785 3786 -3787 875 -3790 0 c -2-1 --> break c ( b^{1, 875}_2 ∧ b^{1, 875}_1 ∧ -b^{1, 875}_0 ∧ -p_875) -> break c in CNF: c -b^{1, 875}_2 ∨ -b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ p_875 ∨ break c in DIMACS: -3785 -3786 3787 875 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 875}_2 ∧ -b^{1, 875}_1 ∧ -b^{1, 875}_0 ∧ true) c in CNF: c -b^{1, 875}_2 ∨ b^{1, 875}_1 ∨ b^{1, 875}_0 ∨ false c in DIMACS: -3785 3786 3787 0 c 3 does not represent an automaton state. c -(-b^{1, 875}_2 ∧ b^{1, 875}_1 ∧ b^{1, 875}_0 ∧ true) c in CNF: c b^{1, 875}_2 ∨ -b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ false c in DIMACS: 3785 -3786 -3787 0 c -3 does not represent an automaton state. c -( b^{1, 875}_2 ∧ b^{1, 875}_1 ∧ b^{1, 875}_0 ∧ true) c in CNF: c -b^{1, 875}_2 ∨ -b^{1, 875}_1 ∨ -b^{1, 875}_0 ∨ false c in DIMACS: -3785 -3786 -3787 0 c i = 876 c -2+1 --> -1 c ( b^{1, 876}_2 ∧ b^{1, 876}_1 ∧ -b^{1, 876}_0 ∧ p_876) -> ( b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ b^{1, 877}_0) c in CNF: c -b^{1, 876}_2 ∨ -b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ -p_876 ∨ b^{1, 877}_2 c -b^{1, 876}_2 ∨ -b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ -p_876 ∨ -b^{1, 877}_1 c -b^{1, 876}_2 ∨ -b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ -p_876 ∨ b^{1, 877}_0 c in DIMACS: -3788 -3789 3790 -876 3791 0 -3788 -3789 3790 -876 -3792 0 -3788 -3789 3790 -876 3793 0 c -1+1 --> 0 c ( b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ b^{1, 876}_0 ∧ p_876) -> (-b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ -b^{1, 877}_0) c in CNF: c -b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ -p_876 ∨ -b^{1, 877}_2 c -b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ -p_876 ∨ -b^{1, 877}_1 c -b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ -p_876 ∨ -b^{1, 877}_0 c in DIMACS: -3788 3789 -3790 -876 -3791 0 -3788 3789 -3790 -876 -3792 0 -3788 3789 -3790 -876 -3793 0 c 0+1 --> 1 c (-b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ -b^{1, 876}_0 ∧ p_876) -> (-b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ b^{1, 877}_0) c in CNF: c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ -p_876 ∨ -b^{1, 877}_2 c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ -p_876 ∨ -b^{1, 877}_1 c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ -p_876 ∨ b^{1, 877}_0 c in DIMACS: 3788 3789 3790 -876 -3791 0 3788 3789 3790 -876 -3792 0 3788 3789 3790 -876 3793 0 c 1+1 --> 2 c (-b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ b^{1, 876}_0 ∧ p_876) -> (-b^{1, 877}_2 ∧ b^{1, 877}_1 ∧ -b^{1, 877}_0) c in CNF: c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ -p_876 ∨ -b^{1, 877}_2 c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ -p_876 ∨ b^{1, 877}_1 c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ -p_876 ∨ -b^{1, 877}_0 c in DIMACS: 3788 3789 -3790 -876 -3791 0 3788 3789 -3790 -876 3792 0 3788 3789 -3790 -876 -3793 0 c 2+1 --> break c (-b^{1, 876}_2 ∧ b^{1, 876}_1 ∧ -b^{1, 876}_0 ∧ p_876) -> break c in CNF: c b^{1, 876}_2 ∨ -b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ -p_876 ∨ break c in DIMACS: 3788 -3789 3790 -876 1162 0 c 2-1 --> 1 c (-b^{1, 876}_2 ∧ b^{1, 876}_1 ∧ -b^{1, 876}_0 ∧ -p_876) -> (-b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ b^{1, 877}_0) c in CNF: c b^{1, 876}_2 ∨ -b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ p_876 ∨ -b^{1, 877}_2 c b^{1, 876}_2 ∨ -b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ p_876 ∨ -b^{1, 877}_1 c b^{1, 876}_2 ∨ -b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ p_876 ∨ b^{1, 877}_0 c in DIMACS: 3788 -3789 3790 876 -3791 0 3788 -3789 3790 876 -3792 0 3788 -3789 3790 876 3793 0 c 1-1 --> 0 c (-b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ b^{1, 876}_0 ∧ -p_876) -> (-b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ -b^{1, 877}_0) c in CNF: c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ p_876 ∨ -b^{1, 877}_2 c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ p_876 ∨ -b^{1, 877}_1 c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ p_876 ∨ -b^{1, 877}_0 c in DIMACS: 3788 3789 -3790 876 -3791 0 3788 3789 -3790 876 -3792 0 3788 3789 -3790 876 -3793 0 c 0-1 --> -1 c (-b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ -b^{1, 876}_0 ∧ -p_876) -> ( b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ b^{1, 877}_0) c in CNF: c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ p_876 ∨ b^{1, 877}_2 c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ p_876 ∨ -b^{1, 877}_1 c b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ p_876 ∨ b^{1, 877}_0 c in DIMACS: 3788 3789 3790 876 3791 0 3788 3789 3790 876 -3792 0 3788 3789 3790 876 3793 0 c -1-1 --> -2 c ( b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ b^{1, 876}_0 ∧ -p_876) -> ( b^{1, 877}_2 ∧ b^{1, 877}_1 ∧ -b^{1, 877}_0) c in CNF: c -b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ p_876 ∨ b^{1, 877}_2 c -b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ p_876 ∨ b^{1, 877}_1 c -b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ p_876 ∨ -b^{1, 877}_0 c in DIMACS: -3788 3789 -3790 876 3791 0 -3788 3789 -3790 876 3792 0 -3788 3789 -3790 876 -3793 0 c -2-1 --> break c ( b^{1, 876}_2 ∧ b^{1, 876}_1 ∧ -b^{1, 876}_0 ∧ -p_876) -> break c in CNF: c -b^{1, 876}_2 ∨ -b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ p_876 ∨ break c in DIMACS: -3788 -3789 3790 876 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 876}_2 ∧ -b^{1, 876}_1 ∧ -b^{1, 876}_0 ∧ true) c in CNF: c -b^{1, 876}_2 ∨ b^{1, 876}_1 ∨ b^{1, 876}_0 ∨ false c in DIMACS: -3788 3789 3790 0 c 3 does not represent an automaton state. c -(-b^{1, 876}_2 ∧ b^{1, 876}_1 ∧ b^{1, 876}_0 ∧ true) c in CNF: c b^{1, 876}_2 ∨ -b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ false c in DIMACS: 3788 -3789 -3790 0 c -3 does not represent an automaton state. c -( b^{1, 876}_2 ∧ b^{1, 876}_1 ∧ b^{1, 876}_0 ∧ true) c in CNF: c -b^{1, 876}_2 ∨ -b^{1, 876}_1 ∨ -b^{1, 876}_0 ∨ false c in DIMACS: -3788 -3789 -3790 0 c i = 877 c -2+1 --> -1 c ( b^{1, 877}_2 ∧ b^{1, 877}_1 ∧ -b^{1, 877}_0 ∧ p_877) -> ( b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ b^{1, 878}_0) c in CNF: c -b^{1, 877}_2 ∨ -b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ -p_877 ∨ b^{1, 878}_2 c -b^{1, 877}_2 ∨ -b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ -p_877 ∨ -b^{1, 878}_1 c -b^{1, 877}_2 ∨ -b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ -p_877 ∨ b^{1, 878}_0 c in DIMACS: -3791 -3792 3793 -877 3794 0 -3791 -3792 3793 -877 -3795 0 -3791 -3792 3793 -877 3796 0 c -1+1 --> 0 c ( b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ b^{1, 877}_0 ∧ p_877) -> (-b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ -b^{1, 878}_0) c in CNF: c -b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ -p_877 ∨ -b^{1, 878}_2 c -b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ -p_877 ∨ -b^{1, 878}_1 c -b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ -p_877 ∨ -b^{1, 878}_0 c in DIMACS: -3791 3792 -3793 -877 -3794 0 -3791 3792 -3793 -877 -3795 0 -3791 3792 -3793 -877 -3796 0 c 0+1 --> 1 c (-b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ -b^{1, 877}_0 ∧ p_877) -> (-b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ b^{1, 878}_0) c in CNF: c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ -p_877 ∨ -b^{1, 878}_2 c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ -p_877 ∨ -b^{1, 878}_1 c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ -p_877 ∨ b^{1, 878}_0 c in DIMACS: 3791 3792 3793 -877 -3794 0 3791 3792 3793 -877 -3795 0 3791 3792 3793 -877 3796 0 c 1+1 --> 2 c (-b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ b^{1, 877}_0 ∧ p_877) -> (-b^{1, 878}_2 ∧ b^{1, 878}_1 ∧ -b^{1, 878}_0) c in CNF: c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ -p_877 ∨ -b^{1, 878}_2 c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ -p_877 ∨ b^{1, 878}_1 c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ -p_877 ∨ -b^{1, 878}_0 c in DIMACS: 3791 3792 -3793 -877 -3794 0 3791 3792 -3793 -877 3795 0 3791 3792 -3793 -877 -3796 0 c 2+1 --> break c (-b^{1, 877}_2 ∧ b^{1, 877}_1 ∧ -b^{1, 877}_0 ∧ p_877) -> break c in CNF: c b^{1, 877}_2 ∨ -b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ -p_877 ∨ break c in DIMACS: 3791 -3792 3793 -877 1162 0 c 2-1 --> 1 c (-b^{1, 877}_2 ∧ b^{1, 877}_1 ∧ -b^{1, 877}_0 ∧ -p_877) -> (-b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ b^{1, 878}_0) c in CNF: c b^{1, 877}_2 ∨ -b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ p_877 ∨ -b^{1, 878}_2 c b^{1, 877}_2 ∨ -b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ p_877 ∨ -b^{1, 878}_1 c b^{1, 877}_2 ∨ -b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ p_877 ∨ b^{1, 878}_0 c in DIMACS: 3791 -3792 3793 877 -3794 0 3791 -3792 3793 877 -3795 0 3791 -3792 3793 877 3796 0 c 1-1 --> 0 c (-b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ b^{1, 877}_0 ∧ -p_877) -> (-b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ -b^{1, 878}_0) c in CNF: c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ p_877 ∨ -b^{1, 878}_2 c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ p_877 ∨ -b^{1, 878}_1 c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ p_877 ∨ -b^{1, 878}_0 c in DIMACS: 3791 3792 -3793 877 -3794 0 3791 3792 -3793 877 -3795 0 3791 3792 -3793 877 -3796 0 c 0-1 --> -1 c (-b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ -b^{1, 877}_0 ∧ -p_877) -> ( b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ b^{1, 878}_0) c in CNF: c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ p_877 ∨ b^{1, 878}_2 c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ p_877 ∨ -b^{1, 878}_1 c b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ p_877 ∨ b^{1, 878}_0 c in DIMACS: 3791 3792 3793 877 3794 0 3791 3792 3793 877 -3795 0 3791 3792 3793 877 3796 0 c -1-1 --> -2 c ( b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ b^{1, 877}_0 ∧ -p_877) -> ( b^{1, 878}_2 ∧ b^{1, 878}_1 ∧ -b^{1, 878}_0) c in CNF: c -b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ p_877 ∨ b^{1, 878}_2 c -b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ p_877 ∨ b^{1, 878}_1 c -b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ p_877 ∨ -b^{1, 878}_0 c in DIMACS: -3791 3792 -3793 877 3794 0 -3791 3792 -3793 877 3795 0 -3791 3792 -3793 877 -3796 0 c -2-1 --> break c ( b^{1, 877}_2 ∧ b^{1, 877}_1 ∧ -b^{1, 877}_0 ∧ -p_877) -> break c in CNF: c -b^{1, 877}_2 ∨ -b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ p_877 ∨ break c in DIMACS: -3791 -3792 3793 877 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 877}_2 ∧ -b^{1, 877}_1 ∧ -b^{1, 877}_0 ∧ true) c in CNF: c -b^{1, 877}_2 ∨ b^{1, 877}_1 ∨ b^{1, 877}_0 ∨ false c in DIMACS: -3791 3792 3793 0 c 3 does not represent an automaton state. c -(-b^{1, 877}_2 ∧ b^{1, 877}_1 ∧ b^{1, 877}_0 ∧ true) c in CNF: c b^{1, 877}_2 ∨ -b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ false c in DIMACS: 3791 -3792 -3793 0 c -3 does not represent an automaton state. c -( b^{1, 877}_2 ∧ b^{1, 877}_1 ∧ b^{1, 877}_0 ∧ true) c in CNF: c -b^{1, 877}_2 ∨ -b^{1, 877}_1 ∨ -b^{1, 877}_0 ∨ false c in DIMACS: -3791 -3792 -3793 0 c i = 878 c -2+1 --> -1 c ( b^{1, 878}_2 ∧ b^{1, 878}_1 ∧ -b^{1, 878}_0 ∧ p_878) -> ( b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ b^{1, 879}_0) c in CNF: c -b^{1, 878}_2 ∨ -b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ -p_878 ∨ b^{1, 879}_2 c -b^{1, 878}_2 ∨ -b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ -p_878 ∨ -b^{1, 879}_1 c -b^{1, 878}_2 ∨ -b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ -p_878 ∨ b^{1, 879}_0 c in DIMACS: -3794 -3795 3796 -878 3797 0 -3794 -3795 3796 -878 -3798 0 -3794 -3795 3796 -878 3799 0 c -1+1 --> 0 c ( b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ b^{1, 878}_0 ∧ p_878) -> (-b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ -b^{1, 879}_0) c in CNF: c -b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ -p_878 ∨ -b^{1, 879}_2 c -b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ -p_878 ∨ -b^{1, 879}_1 c -b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ -p_878 ∨ -b^{1, 879}_0 c in DIMACS: -3794 3795 -3796 -878 -3797 0 -3794 3795 -3796 -878 -3798 0 -3794 3795 -3796 -878 -3799 0 c 0+1 --> 1 c (-b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ -b^{1, 878}_0 ∧ p_878) -> (-b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ b^{1, 879}_0) c in CNF: c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ -p_878 ∨ -b^{1, 879}_2 c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ -p_878 ∨ -b^{1, 879}_1 c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ -p_878 ∨ b^{1, 879}_0 c in DIMACS: 3794 3795 3796 -878 -3797 0 3794 3795 3796 -878 -3798 0 3794 3795 3796 -878 3799 0 c 1+1 --> 2 c (-b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ b^{1, 878}_0 ∧ p_878) -> (-b^{1, 879}_2 ∧ b^{1, 879}_1 ∧ -b^{1, 879}_0) c in CNF: c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ -p_878 ∨ -b^{1, 879}_2 c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ -p_878 ∨ b^{1, 879}_1 c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ -p_878 ∨ -b^{1, 879}_0 c in DIMACS: 3794 3795 -3796 -878 -3797 0 3794 3795 -3796 -878 3798 0 3794 3795 -3796 -878 -3799 0 c 2+1 --> break c (-b^{1, 878}_2 ∧ b^{1, 878}_1 ∧ -b^{1, 878}_0 ∧ p_878) -> break c in CNF: c b^{1, 878}_2 ∨ -b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ -p_878 ∨ break c in DIMACS: 3794 -3795 3796 -878 1162 0 c 2-1 --> 1 c (-b^{1, 878}_2 ∧ b^{1, 878}_1 ∧ -b^{1, 878}_0 ∧ -p_878) -> (-b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ b^{1, 879}_0) c in CNF: c b^{1, 878}_2 ∨ -b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ p_878 ∨ -b^{1, 879}_2 c b^{1, 878}_2 ∨ -b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ p_878 ∨ -b^{1, 879}_1 c b^{1, 878}_2 ∨ -b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ p_878 ∨ b^{1, 879}_0 c in DIMACS: 3794 -3795 3796 878 -3797 0 3794 -3795 3796 878 -3798 0 3794 -3795 3796 878 3799 0 c 1-1 --> 0 c (-b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ b^{1, 878}_0 ∧ -p_878) -> (-b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ -b^{1, 879}_0) c in CNF: c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ p_878 ∨ -b^{1, 879}_2 c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ p_878 ∨ -b^{1, 879}_1 c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ p_878 ∨ -b^{1, 879}_0 c in DIMACS: 3794 3795 -3796 878 -3797 0 3794 3795 -3796 878 -3798 0 3794 3795 -3796 878 -3799 0 c 0-1 --> -1 c (-b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ -b^{1, 878}_0 ∧ -p_878) -> ( b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ b^{1, 879}_0) c in CNF: c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ p_878 ∨ b^{1, 879}_2 c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ p_878 ∨ -b^{1, 879}_1 c b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ p_878 ∨ b^{1, 879}_0 c in DIMACS: 3794 3795 3796 878 3797 0 3794 3795 3796 878 -3798 0 3794 3795 3796 878 3799 0 c -1-1 --> -2 c ( b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ b^{1, 878}_0 ∧ -p_878) -> ( b^{1, 879}_2 ∧ b^{1, 879}_1 ∧ -b^{1, 879}_0) c in CNF: c -b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ p_878 ∨ b^{1, 879}_2 c -b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ p_878 ∨ b^{1, 879}_1 c -b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ p_878 ∨ -b^{1, 879}_0 c in DIMACS: -3794 3795 -3796 878 3797 0 -3794 3795 -3796 878 3798 0 -3794 3795 -3796 878 -3799 0 c -2-1 --> break c ( b^{1, 878}_2 ∧ b^{1, 878}_1 ∧ -b^{1, 878}_0 ∧ -p_878) -> break c in CNF: c -b^{1, 878}_2 ∨ -b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ p_878 ∨ break c in DIMACS: -3794 -3795 3796 878 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 878}_2 ∧ -b^{1, 878}_1 ∧ -b^{1, 878}_0 ∧ true) c in CNF: c -b^{1, 878}_2 ∨ b^{1, 878}_1 ∨ b^{1, 878}_0 ∨ false c in DIMACS: -3794 3795 3796 0 c 3 does not represent an automaton state. c -(-b^{1, 878}_2 ∧ b^{1, 878}_1 ∧ b^{1, 878}_0 ∧ true) c in CNF: c b^{1, 878}_2 ∨ -b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ false c in DIMACS: 3794 -3795 -3796 0 c -3 does not represent an automaton state. c -( b^{1, 878}_2 ∧ b^{1, 878}_1 ∧ b^{1, 878}_0 ∧ true) c in CNF: c -b^{1, 878}_2 ∨ -b^{1, 878}_1 ∨ -b^{1, 878}_0 ∨ false c in DIMACS: -3794 -3795 -3796 0 c i = 879 c -2+1 --> -1 c ( b^{1, 879}_2 ∧ b^{1, 879}_1 ∧ -b^{1, 879}_0 ∧ p_879) -> ( b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ b^{1, 880}_0) c in CNF: c -b^{1, 879}_2 ∨ -b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ -p_879 ∨ b^{1, 880}_2 c -b^{1, 879}_2 ∨ -b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ -p_879 ∨ -b^{1, 880}_1 c -b^{1, 879}_2 ∨ -b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ -p_879 ∨ b^{1, 880}_0 c in DIMACS: -3797 -3798 3799 -879 3800 0 -3797 -3798 3799 -879 -3801 0 -3797 -3798 3799 -879 3802 0 c -1+1 --> 0 c ( b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ b^{1, 879}_0 ∧ p_879) -> (-b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ -b^{1, 880}_0) c in CNF: c -b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ -p_879 ∨ -b^{1, 880}_2 c -b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ -p_879 ∨ -b^{1, 880}_1 c -b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ -p_879 ∨ -b^{1, 880}_0 c in DIMACS: -3797 3798 -3799 -879 -3800 0 -3797 3798 -3799 -879 -3801 0 -3797 3798 -3799 -879 -3802 0 c 0+1 --> 1 c (-b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ -b^{1, 879}_0 ∧ p_879) -> (-b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ b^{1, 880}_0) c in CNF: c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ -p_879 ∨ -b^{1, 880}_2 c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ -p_879 ∨ -b^{1, 880}_1 c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ -p_879 ∨ b^{1, 880}_0 c in DIMACS: 3797 3798 3799 -879 -3800 0 3797 3798 3799 -879 -3801 0 3797 3798 3799 -879 3802 0 c 1+1 --> 2 c (-b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ b^{1, 879}_0 ∧ p_879) -> (-b^{1, 880}_2 ∧ b^{1, 880}_1 ∧ -b^{1, 880}_0) c in CNF: c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ -p_879 ∨ -b^{1, 880}_2 c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ -p_879 ∨ b^{1, 880}_1 c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ -p_879 ∨ -b^{1, 880}_0 c in DIMACS: 3797 3798 -3799 -879 -3800 0 3797 3798 -3799 -879 3801 0 3797 3798 -3799 -879 -3802 0 c 2+1 --> break c (-b^{1, 879}_2 ∧ b^{1, 879}_1 ∧ -b^{1, 879}_0 ∧ p_879) -> break c in CNF: c b^{1, 879}_2 ∨ -b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ -p_879 ∨ break c in DIMACS: 3797 -3798 3799 -879 1162 0 c 2-1 --> 1 c (-b^{1, 879}_2 ∧ b^{1, 879}_1 ∧ -b^{1, 879}_0 ∧ -p_879) -> (-b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ b^{1, 880}_0) c in CNF: c b^{1, 879}_2 ∨ -b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ p_879 ∨ -b^{1, 880}_2 c b^{1, 879}_2 ∨ -b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ p_879 ∨ -b^{1, 880}_1 c b^{1, 879}_2 ∨ -b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ p_879 ∨ b^{1, 880}_0 c in DIMACS: 3797 -3798 3799 879 -3800 0 3797 -3798 3799 879 -3801 0 3797 -3798 3799 879 3802 0 c 1-1 --> 0 c (-b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ b^{1, 879}_0 ∧ -p_879) -> (-b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ -b^{1, 880}_0) c in CNF: c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ p_879 ∨ -b^{1, 880}_2 c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ p_879 ∨ -b^{1, 880}_1 c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ p_879 ∨ -b^{1, 880}_0 c in DIMACS: 3797 3798 -3799 879 -3800 0 3797 3798 -3799 879 -3801 0 3797 3798 -3799 879 -3802 0 c 0-1 --> -1 c (-b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ -b^{1, 879}_0 ∧ -p_879) -> ( b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ b^{1, 880}_0) c in CNF: c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ p_879 ∨ b^{1, 880}_2 c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ p_879 ∨ -b^{1, 880}_1 c b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ p_879 ∨ b^{1, 880}_0 c in DIMACS: 3797 3798 3799 879 3800 0 3797 3798 3799 879 -3801 0 3797 3798 3799 879 3802 0 c -1-1 --> -2 c ( b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ b^{1, 879}_0 ∧ -p_879) -> ( b^{1, 880}_2 ∧ b^{1, 880}_1 ∧ -b^{1, 880}_0) c in CNF: c -b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ p_879 ∨ b^{1, 880}_2 c -b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ p_879 ∨ b^{1, 880}_1 c -b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ p_879 ∨ -b^{1, 880}_0 c in DIMACS: -3797 3798 -3799 879 3800 0 -3797 3798 -3799 879 3801 0 -3797 3798 -3799 879 -3802 0 c -2-1 --> break c ( b^{1, 879}_2 ∧ b^{1, 879}_1 ∧ -b^{1, 879}_0 ∧ -p_879) -> break c in CNF: c -b^{1, 879}_2 ∨ -b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ p_879 ∨ break c in DIMACS: -3797 -3798 3799 879 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 879}_2 ∧ -b^{1, 879}_1 ∧ -b^{1, 879}_0 ∧ true) c in CNF: c -b^{1, 879}_2 ∨ b^{1, 879}_1 ∨ b^{1, 879}_0 ∨ false c in DIMACS: -3797 3798 3799 0 c 3 does not represent an automaton state. c -(-b^{1, 879}_2 ∧ b^{1, 879}_1 ∧ b^{1, 879}_0 ∧ true) c in CNF: c b^{1, 879}_2 ∨ -b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ false c in DIMACS: 3797 -3798 -3799 0 c -3 does not represent an automaton state. c -( b^{1, 879}_2 ∧ b^{1, 879}_1 ∧ b^{1, 879}_0 ∧ true) c in CNF: c -b^{1, 879}_2 ∨ -b^{1, 879}_1 ∨ -b^{1, 879}_0 ∨ false c in DIMACS: -3797 -3798 -3799 0 c i = 880 c -2+1 --> -1 c ( b^{1, 880}_2 ∧ b^{1, 880}_1 ∧ -b^{1, 880}_0 ∧ p_880) -> ( b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ b^{1, 881}_0) c in CNF: c -b^{1, 880}_2 ∨ -b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ -p_880 ∨ b^{1, 881}_2 c -b^{1, 880}_2 ∨ -b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ -p_880 ∨ -b^{1, 881}_1 c -b^{1, 880}_2 ∨ -b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ -p_880 ∨ b^{1, 881}_0 c in DIMACS: -3800 -3801 3802 -880 3803 0 -3800 -3801 3802 -880 -3804 0 -3800 -3801 3802 -880 3805 0 c -1+1 --> 0 c ( b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ b^{1, 880}_0 ∧ p_880) -> (-b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ -b^{1, 881}_0) c in CNF: c -b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ -p_880 ∨ -b^{1, 881}_2 c -b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ -p_880 ∨ -b^{1, 881}_1 c -b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ -p_880 ∨ -b^{1, 881}_0 c in DIMACS: -3800 3801 -3802 -880 -3803 0 -3800 3801 -3802 -880 -3804 0 -3800 3801 -3802 -880 -3805 0 c 0+1 --> 1 c (-b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ -b^{1, 880}_0 ∧ p_880) -> (-b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ b^{1, 881}_0) c in CNF: c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ -p_880 ∨ -b^{1, 881}_2 c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ -p_880 ∨ -b^{1, 881}_1 c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ -p_880 ∨ b^{1, 881}_0 c in DIMACS: 3800 3801 3802 -880 -3803 0 3800 3801 3802 -880 -3804 0 3800 3801 3802 -880 3805 0 c 1+1 --> 2 c (-b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ b^{1, 880}_0 ∧ p_880) -> (-b^{1, 881}_2 ∧ b^{1, 881}_1 ∧ -b^{1, 881}_0) c in CNF: c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ -p_880 ∨ -b^{1, 881}_2 c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ -p_880 ∨ b^{1, 881}_1 c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ -p_880 ∨ -b^{1, 881}_0 c in DIMACS: 3800 3801 -3802 -880 -3803 0 3800 3801 -3802 -880 3804 0 3800 3801 -3802 -880 -3805 0 c 2+1 --> break c (-b^{1, 880}_2 ∧ b^{1, 880}_1 ∧ -b^{1, 880}_0 ∧ p_880) -> break c in CNF: c b^{1, 880}_2 ∨ -b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ -p_880 ∨ break c in DIMACS: 3800 -3801 3802 -880 1162 0 c 2-1 --> 1 c (-b^{1, 880}_2 ∧ b^{1, 880}_1 ∧ -b^{1, 880}_0 ∧ -p_880) -> (-b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ b^{1, 881}_0) c in CNF: c b^{1, 880}_2 ∨ -b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ p_880 ∨ -b^{1, 881}_2 c b^{1, 880}_2 ∨ -b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ p_880 ∨ -b^{1, 881}_1 c b^{1, 880}_2 ∨ -b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ p_880 ∨ b^{1, 881}_0 c in DIMACS: 3800 -3801 3802 880 -3803 0 3800 -3801 3802 880 -3804 0 3800 -3801 3802 880 3805 0 c 1-1 --> 0 c (-b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ b^{1, 880}_0 ∧ -p_880) -> (-b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ -b^{1, 881}_0) c in CNF: c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ p_880 ∨ -b^{1, 881}_2 c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ p_880 ∨ -b^{1, 881}_1 c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ p_880 ∨ -b^{1, 881}_0 c in DIMACS: 3800 3801 -3802 880 -3803 0 3800 3801 -3802 880 -3804 0 3800 3801 -3802 880 -3805 0 c 0-1 --> -1 c (-b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ -b^{1, 880}_0 ∧ -p_880) -> ( b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ b^{1, 881}_0) c in CNF: c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ p_880 ∨ b^{1, 881}_2 c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ p_880 ∨ -b^{1, 881}_1 c b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ p_880 ∨ b^{1, 881}_0 c in DIMACS: 3800 3801 3802 880 3803 0 3800 3801 3802 880 -3804 0 3800 3801 3802 880 3805 0 c -1-1 --> -2 c ( b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ b^{1, 880}_0 ∧ -p_880) -> ( b^{1, 881}_2 ∧ b^{1, 881}_1 ∧ -b^{1, 881}_0) c in CNF: c -b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ p_880 ∨ b^{1, 881}_2 c -b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ p_880 ∨ b^{1, 881}_1 c -b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ p_880 ∨ -b^{1, 881}_0 c in DIMACS: -3800 3801 -3802 880 3803 0 -3800 3801 -3802 880 3804 0 -3800 3801 -3802 880 -3805 0 c -2-1 --> break c ( b^{1, 880}_2 ∧ b^{1, 880}_1 ∧ -b^{1, 880}_0 ∧ -p_880) -> break c in CNF: c -b^{1, 880}_2 ∨ -b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ p_880 ∨ break c in DIMACS: -3800 -3801 3802 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 880}_2 ∧ -b^{1, 880}_1 ∧ -b^{1, 880}_0 ∧ true) c in CNF: c -b^{1, 880}_2 ∨ b^{1, 880}_1 ∨ b^{1, 880}_0 ∨ false c in DIMACS: -3800 3801 3802 0 c 3 does not represent an automaton state. c -(-b^{1, 880}_2 ∧ b^{1, 880}_1 ∧ b^{1, 880}_0 ∧ true) c in CNF: c b^{1, 880}_2 ∨ -b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ false c in DIMACS: 3800 -3801 -3802 0 c -3 does not represent an automaton state. c -( b^{1, 880}_2 ∧ b^{1, 880}_1 ∧ b^{1, 880}_0 ∧ true) c in CNF: c -b^{1, 880}_2 ∨ -b^{1, 880}_1 ∨ -b^{1, 880}_0 ∨ false c in DIMACS: -3800 -3801 -3802 0 c i = 881 c -2+1 --> -1 c ( b^{1, 881}_2 ∧ b^{1, 881}_1 ∧ -b^{1, 881}_0 ∧ p_881) -> ( b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ b^{1, 882}_0) c in CNF: c -b^{1, 881}_2 ∨ -b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ -p_881 ∨ b^{1, 882}_2 c -b^{1, 881}_2 ∨ -b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ -p_881 ∨ -b^{1, 882}_1 c -b^{1, 881}_2 ∨ -b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ -p_881 ∨ b^{1, 882}_0 c in DIMACS: -3803 -3804 3805 -881 3806 0 -3803 -3804 3805 -881 -3807 0 -3803 -3804 3805 -881 3808 0 c -1+1 --> 0 c ( b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ b^{1, 881}_0 ∧ p_881) -> (-b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ -b^{1, 882}_0) c in CNF: c -b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ -p_881 ∨ -b^{1, 882}_2 c -b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ -p_881 ∨ -b^{1, 882}_1 c -b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ -p_881 ∨ -b^{1, 882}_0 c in DIMACS: -3803 3804 -3805 -881 -3806 0 -3803 3804 -3805 -881 -3807 0 -3803 3804 -3805 -881 -3808 0 c 0+1 --> 1 c (-b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ -b^{1, 881}_0 ∧ p_881) -> (-b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ b^{1, 882}_0) c in CNF: c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ -p_881 ∨ -b^{1, 882}_2 c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ -p_881 ∨ -b^{1, 882}_1 c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ -p_881 ∨ b^{1, 882}_0 c in DIMACS: 3803 3804 3805 -881 -3806 0 3803 3804 3805 -881 -3807 0 3803 3804 3805 -881 3808 0 c 1+1 --> 2 c (-b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ b^{1, 881}_0 ∧ p_881) -> (-b^{1, 882}_2 ∧ b^{1, 882}_1 ∧ -b^{1, 882}_0) c in CNF: c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ -p_881 ∨ -b^{1, 882}_2 c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ -p_881 ∨ b^{1, 882}_1 c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ -p_881 ∨ -b^{1, 882}_0 c in DIMACS: 3803 3804 -3805 -881 -3806 0 3803 3804 -3805 -881 3807 0 3803 3804 -3805 -881 -3808 0 c 2+1 --> break c (-b^{1, 881}_2 ∧ b^{1, 881}_1 ∧ -b^{1, 881}_0 ∧ p_881) -> break c in CNF: c b^{1, 881}_2 ∨ -b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ -p_881 ∨ break c in DIMACS: 3803 -3804 3805 -881 1162 0 c 2-1 --> 1 c (-b^{1, 881}_2 ∧ b^{1, 881}_1 ∧ -b^{1, 881}_0 ∧ -p_881) -> (-b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ b^{1, 882}_0) c in CNF: c b^{1, 881}_2 ∨ -b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ p_881 ∨ -b^{1, 882}_2 c b^{1, 881}_2 ∨ -b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ p_881 ∨ -b^{1, 882}_1 c b^{1, 881}_2 ∨ -b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ p_881 ∨ b^{1, 882}_0 c in DIMACS: 3803 -3804 3805 881 -3806 0 3803 -3804 3805 881 -3807 0 3803 -3804 3805 881 3808 0 c 1-1 --> 0 c (-b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ b^{1, 881}_0 ∧ -p_881) -> (-b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ -b^{1, 882}_0) c in CNF: c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ p_881 ∨ -b^{1, 882}_2 c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ p_881 ∨ -b^{1, 882}_1 c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ p_881 ∨ -b^{1, 882}_0 c in DIMACS: 3803 3804 -3805 881 -3806 0 3803 3804 -3805 881 -3807 0 3803 3804 -3805 881 -3808 0 c 0-1 --> -1 c (-b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ -b^{1, 881}_0 ∧ -p_881) -> ( b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ b^{1, 882}_0) c in CNF: c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ p_881 ∨ b^{1, 882}_2 c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ p_881 ∨ -b^{1, 882}_1 c b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ p_881 ∨ b^{1, 882}_0 c in DIMACS: 3803 3804 3805 881 3806 0 3803 3804 3805 881 -3807 0 3803 3804 3805 881 3808 0 c -1-1 --> -2 c ( b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ b^{1, 881}_0 ∧ -p_881) -> ( b^{1, 882}_2 ∧ b^{1, 882}_1 ∧ -b^{1, 882}_0) c in CNF: c -b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ p_881 ∨ b^{1, 882}_2 c -b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ p_881 ∨ b^{1, 882}_1 c -b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ p_881 ∨ -b^{1, 882}_0 c in DIMACS: -3803 3804 -3805 881 3806 0 -3803 3804 -3805 881 3807 0 -3803 3804 -3805 881 -3808 0 c -2-1 --> break c ( b^{1, 881}_2 ∧ b^{1, 881}_1 ∧ -b^{1, 881}_0 ∧ -p_881) -> break c in CNF: c -b^{1, 881}_2 ∨ -b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ p_881 ∨ break c in DIMACS: -3803 -3804 3805 881 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 881}_2 ∧ -b^{1, 881}_1 ∧ -b^{1, 881}_0 ∧ true) c in CNF: c -b^{1, 881}_2 ∨ b^{1, 881}_1 ∨ b^{1, 881}_0 ∨ false c in DIMACS: -3803 3804 3805 0 c 3 does not represent an automaton state. c -(-b^{1, 881}_2 ∧ b^{1, 881}_1 ∧ b^{1, 881}_0 ∧ true) c in CNF: c b^{1, 881}_2 ∨ -b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ false c in DIMACS: 3803 -3804 -3805 0 c -3 does not represent an automaton state. c -( b^{1, 881}_2 ∧ b^{1, 881}_1 ∧ b^{1, 881}_0 ∧ true) c in CNF: c -b^{1, 881}_2 ∨ -b^{1, 881}_1 ∨ -b^{1, 881}_0 ∨ false c in DIMACS: -3803 -3804 -3805 0 c i = 882 c -2+1 --> -1 c ( b^{1, 882}_2 ∧ b^{1, 882}_1 ∧ -b^{1, 882}_0 ∧ p_882) -> ( b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ b^{1, 883}_0) c in CNF: c -b^{1, 882}_2 ∨ -b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ -p_882 ∨ b^{1, 883}_2 c -b^{1, 882}_2 ∨ -b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ -p_882 ∨ -b^{1, 883}_1 c -b^{1, 882}_2 ∨ -b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ -p_882 ∨ b^{1, 883}_0 c in DIMACS: -3806 -3807 3808 -882 3809 0 -3806 -3807 3808 -882 -3810 0 -3806 -3807 3808 -882 3811 0 c -1+1 --> 0 c ( b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ b^{1, 882}_0 ∧ p_882) -> (-b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ -b^{1, 883}_0) c in CNF: c -b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ -p_882 ∨ -b^{1, 883}_2 c -b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ -p_882 ∨ -b^{1, 883}_1 c -b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ -p_882 ∨ -b^{1, 883}_0 c in DIMACS: -3806 3807 -3808 -882 -3809 0 -3806 3807 -3808 -882 -3810 0 -3806 3807 -3808 -882 -3811 0 c 0+1 --> 1 c (-b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ -b^{1, 882}_0 ∧ p_882) -> (-b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ b^{1, 883}_0) c in CNF: c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ -p_882 ∨ -b^{1, 883}_2 c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ -p_882 ∨ -b^{1, 883}_1 c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ -p_882 ∨ b^{1, 883}_0 c in DIMACS: 3806 3807 3808 -882 -3809 0 3806 3807 3808 -882 -3810 0 3806 3807 3808 -882 3811 0 c 1+1 --> 2 c (-b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ b^{1, 882}_0 ∧ p_882) -> (-b^{1, 883}_2 ∧ b^{1, 883}_1 ∧ -b^{1, 883}_0) c in CNF: c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ -p_882 ∨ -b^{1, 883}_2 c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ -p_882 ∨ b^{1, 883}_1 c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ -p_882 ∨ -b^{1, 883}_0 c in DIMACS: 3806 3807 -3808 -882 -3809 0 3806 3807 -3808 -882 3810 0 3806 3807 -3808 -882 -3811 0 c 2+1 --> break c (-b^{1, 882}_2 ∧ b^{1, 882}_1 ∧ -b^{1, 882}_0 ∧ p_882) -> break c in CNF: c b^{1, 882}_2 ∨ -b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ -p_882 ∨ break c in DIMACS: 3806 -3807 3808 -882 1162 0 c 2-1 --> 1 c (-b^{1, 882}_2 ∧ b^{1, 882}_1 ∧ -b^{1, 882}_0 ∧ -p_882) -> (-b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ b^{1, 883}_0) c in CNF: c b^{1, 882}_2 ∨ -b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ p_882 ∨ -b^{1, 883}_2 c b^{1, 882}_2 ∨ -b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ p_882 ∨ -b^{1, 883}_1 c b^{1, 882}_2 ∨ -b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ p_882 ∨ b^{1, 883}_0 c in DIMACS: 3806 -3807 3808 882 -3809 0 3806 -3807 3808 882 -3810 0 3806 -3807 3808 882 3811 0 c 1-1 --> 0 c (-b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ b^{1, 882}_0 ∧ -p_882) -> (-b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ -b^{1, 883}_0) c in CNF: c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ p_882 ∨ -b^{1, 883}_2 c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ p_882 ∨ -b^{1, 883}_1 c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ p_882 ∨ -b^{1, 883}_0 c in DIMACS: 3806 3807 -3808 882 -3809 0 3806 3807 -3808 882 -3810 0 3806 3807 -3808 882 -3811 0 c 0-1 --> -1 c (-b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ -b^{1, 882}_0 ∧ -p_882) -> ( b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ b^{1, 883}_0) c in CNF: c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ p_882 ∨ b^{1, 883}_2 c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ p_882 ∨ -b^{1, 883}_1 c b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ p_882 ∨ b^{1, 883}_0 c in DIMACS: 3806 3807 3808 882 3809 0 3806 3807 3808 882 -3810 0 3806 3807 3808 882 3811 0 c -1-1 --> -2 c ( b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ b^{1, 882}_0 ∧ -p_882) -> ( b^{1, 883}_2 ∧ b^{1, 883}_1 ∧ -b^{1, 883}_0) c in CNF: c -b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ p_882 ∨ b^{1, 883}_2 c -b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ p_882 ∨ b^{1, 883}_1 c -b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ p_882 ∨ -b^{1, 883}_0 c in DIMACS: -3806 3807 -3808 882 3809 0 -3806 3807 -3808 882 3810 0 -3806 3807 -3808 882 -3811 0 c -2-1 --> break c ( b^{1, 882}_2 ∧ b^{1, 882}_1 ∧ -b^{1, 882}_0 ∧ -p_882) -> break c in CNF: c -b^{1, 882}_2 ∨ -b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ p_882 ∨ break c in DIMACS: -3806 -3807 3808 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 882}_2 ∧ -b^{1, 882}_1 ∧ -b^{1, 882}_0 ∧ true) c in CNF: c -b^{1, 882}_2 ∨ b^{1, 882}_1 ∨ b^{1, 882}_0 ∨ false c in DIMACS: -3806 3807 3808 0 c 3 does not represent an automaton state. c -(-b^{1, 882}_2 ∧ b^{1, 882}_1 ∧ b^{1, 882}_0 ∧ true) c in CNF: c b^{1, 882}_2 ∨ -b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ false c in DIMACS: 3806 -3807 -3808 0 c -3 does not represent an automaton state. c -( b^{1, 882}_2 ∧ b^{1, 882}_1 ∧ b^{1, 882}_0 ∧ true) c in CNF: c -b^{1, 882}_2 ∨ -b^{1, 882}_1 ∨ -b^{1, 882}_0 ∨ false c in DIMACS: -3806 -3807 -3808 0 c i = 883 c -2+1 --> -1 c ( b^{1, 883}_2 ∧ b^{1, 883}_1 ∧ -b^{1, 883}_0 ∧ p_883) -> ( b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ b^{1, 884}_0) c in CNF: c -b^{1, 883}_2 ∨ -b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ -p_883 ∨ b^{1, 884}_2 c -b^{1, 883}_2 ∨ -b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ -p_883 ∨ -b^{1, 884}_1 c -b^{1, 883}_2 ∨ -b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ -p_883 ∨ b^{1, 884}_0 c in DIMACS: -3809 -3810 3811 -883 3812 0 -3809 -3810 3811 -883 -3813 0 -3809 -3810 3811 -883 3814 0 c -1+1 --> 0 c ( b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ b^{1, 883}_0 ∧ p_883) -> (-b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ -b^{1, 884}_0) c in CNF: c -b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ -p_883 ∨ -b^{1, 884}_2 c -b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ -p_883 ∨ -b^{1, 884}_1 c -b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ -p_883 ∨ -b^{1, 884}_0 c in DIMACS: -3809 3810 -3811 -883 -3812 0 -3809 3810 -3811 -883 -3813 0 -3809 3810 -3811 -883 -3814 0 c 0+1 --> 1 c (-b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ -b^{1, 883}_0 ∧ p_883) -> (-b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ b^{1, 884}_0) c in CNF: c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ -p_883 ∨ -b^{1, 884}_2 c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ -p_883 ∨ -b^{1, 884}_1 c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ -p_883 ∨ b^{1, 884}_0 c in DIMACS: 3809 3810 3811 -883 -3812 0 3809 3810 3811 -883 -3813 0 3809 3810 3811 -883 3814 0 c 1+1 --> 2 c (-b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ b^{1, 883}_0 ∧ p_883) -> (-b^{1, 884}_2 ∧ b^{1, 884}_1 ∧ -b^{1, 884}_0) c in CNF: c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ -p_883 ∨ -b^{1, 884}_2 c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ -p_883 ∨ b^{1, 884}_1 c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ -p_883 ∨ -b^{1, 884}_0 c in DIMACS: 3809 3810 -3811 -883 -3812 0 3809 3810 -3811 -883 3813 0 3809 3810 -3811 -883 -3814 0 c 2+1 --> break c (-b^{1, 883}_2 ∧ b^{1, 883}_1 ∧ -b^{1, 883}_0 ∧ p_883) -> break c in CNF: c b^{1, 883}_2 ∨ -b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ -p_883 ∨ break c in DIMACS: 3809 -3810 3811 -883 1162 0 c 2-1 --> 1 c (-b^{1, 883}_2 ∧ b^{1, 883}_1 ∧ -b^{1, 883}_0 ∧ -p_883) -> (-b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ b^{1, 884}_0) c in CNF: c b^{1, 883}_2 ∨ -b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ p_883 ∨ -b^{1, 884}_2 c b^{1, 883}_2 ∨ -b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ p_883 ∨ -b^{1, 884}_1 c b^{1, 883}_2 ∨ -b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ p_883 ∨ b^{1, 884}_0 c in DIMACS: 3809 -3810 3811 883 -3812 0 3809 -3810 3811 883 -3813 0 3809 -3810 3811 883 3814 0 c 1-1 --> 0 c (-b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ b^{1, 883}_0 ∧ -p_883) -> (-b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ -b^{1, 884}_0) c in CNF: c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ p_883 ∨ -b^{1, 884}_2 c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ p_883 ∨ -b^{1, 884}_1 c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ p_883 ∨ -b^{1, 884}_0 c in DIMACS: 3809 3810 -3811 883 -3812 0 3809 3810 -3811 883 -3813 0 3809 3810 -3811 883 -3814 0 c 0-1 --> -1 c (-b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ -b^{1, 883}_0 ∧ -p_883) -> ( b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ b^{1, 884}_0) c in CNF: c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ p_883 ∨ b^{1, 884}_2 c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ p_883 ∨ -b^{1, 884}_1 c b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ p_883 ∨ b^{1, 884}_0 c in DIMACS: 3809 3810 3811 883 3812 0 3809 3810 3811 883 -3813 0 3809 3810 3811 883 3814 0 c -1-1 --> -2 c ( b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ b^{1, 883}_0 ∧ -p_883) -> ( b^{1, 884}_2 ∧ b^{1, 884}_1 ∧ -b^{1, 884}_0) c in CNF: c -b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ p_883 ∨ b^{1, 884}_2 c -b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ p_883 ∨ b^{1, 884}_1 c -b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ p_883 ∨ -b^{1, 884}_0 c in DIMACS: -3809 3810 -3811 883 3812 0 -3809 3810 -3811 883 3813 0 -3809 3810 -3811 883 -3814 0 c -2-1 --> break c ( b^{1, 883}_2 ∧ b^{1, 883}_1 ∧ -b^{1, 883}_0 ∧ -p_883) -> break c in CNF: c -b^{1, 883}_2 ∨ -b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ p_883 ∨ break c in DIMACS: -3809 -3810 3811 883 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 883}_2 ∧ -b^{1, 883}_1 ∧ -b^{1, 883}_0 ∧ true) c in CNF: c -b^{1, 883}_2 ∨ b^{1, 883}_1 ∨ b^{1, 883}_0 ∨ false c in DIMACS: -3809 3810 3811 0 c 3 does not represent an automaton state. c -(-b^{1, 883}_2 ∧ b^{1, 883}_1 ∧ b^{1, 883}_0 ∧ true) c in CNF: c b^{1, 883}_2 ∨ -b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ false c in DIMACS: 3809 -3810 -3811 0 c -3 does not represent an automaton state. c -( b^{1, 883}_2 ∧ b^{1, 883}_1 ∧ b^{1, 883}_0 ∧ true) c in CNF: c -b^{1, 883}_2 ∨ -b^{1, 883}_1 ∨ -b^{1, 883}_0 ∨ false c in DIMACS: -3809 -3810 -3811 0 c i = 884 c -2+1 --> -1 c ( b^{1, 884}_2 ∧ b^{1, 884}_1 ∧ -b^{1, 884}_0 ∧ p_884) -> ( b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ b^{1, 885}_0) c in CNF: c -b^{1, 884}_2 ∨ -b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ -p_884 ∨ b^{1, 885}_2 c -b^{1, 884}_2 ∨ -b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ -p_884 ∨ -b^{1, 885}_1 c -b^{1, 884}_2 ∨ -b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ -p_884 ∨ b^{1, 885}_0 c in DIMACS: -3812 -3813 3814 -884 3815 0 -3812 -3813 3814 -884 -3816 0 -3812 -3813 3814 -884 3817 0 c -1+1 --> 0 c ( b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ b^{1, 884}_0 ∧ p_884) -> (-b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ -b^{1, 885}_0) c in CNF: c -b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ -p_884 ∨ -b^{1, 885}_2 c -b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ -p_884 ∨ -b^{1, 885}_1 c -b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ -p_884 ∨ -b^{1, 885}_0 c in DIMACS: -3812 3813 -3814 -884 -3815 0 -3812 3813 -3814 -884 -3816 0 -3812 3813 -3814 -884 -3817 0 c 0+1 --> 1 c (-b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ -b^{1, 884}_0 ∧ p_884) -> (-b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ b^{1, 885}_0) c in CNF: c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ -p_884 ∨ -b^{1, 885}_2 c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ -p_884 ∨ -b^{1, 885}_1 c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ -p_884 ∨ b^{1, 885}_0 c in DIMACS: 3812 3813 3814 -884 -3815 0 3812 3813 3814 -884 -3816 0 3812 3813 3814 -884 3817 0 c 1+1 --> 2 c (-b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ b^{1, 884}_0 ∧ p_884) -> (-b^{1, 885}_2 ∧ b^{1, 885}_1 ∧ -b^{1, 885}_0) c in CNF: c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ -p_884 ∨ -b^{1, 885}_2 c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ -p_884 ∨ b^{1, 885}_1 c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ -p_884 ∨ -b^{1, 885}_0 c in DIMACS: 3812 3813 -3814 -884 -3815 0 3812 3813 -3814 -884 3816 0 3812 3813 -3814 -884 -3817 0 c 2+1 --> break c (-b^{1, 884}_2 ∧ b^{1, 884}_1 ∧ -b^{1, 884}_0 ∧ p_884) -> break c in CNF: c b^{1, 884}_2 ∨ -b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ -p_884 ∨ break c in DIMACS: 3812 -3813 3814 -884 1162 0 c 2-1 --> 1 c (-b^{1, 884}_2 ∧ b^{1, 884}_1 ∧ -b^{1, 884}_0 ∧ -p_884) -> (-b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ b^{1, 885}_0) c in CNF: c b^{1, 884}_2 ∨ -b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ p_884 ∨ -b^{1, 885}_2 c b^{1, 884}_2 ∨ -b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ p_884 ∨ -b^{1, 885}_1 c b^{1, 884}_2 ∨ -b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ p_884 ∨ b^{1, 885}_0 c in DIMACS: 3812 -3813 3814 884 -3815 0 3812 -3813 3814 884 -3816 0 3812 -3813 3814 884 3817 0 c 1-1 --> 0 c (-b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ b^{1, 884}_0 ∧ -p_884) -> (-b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ -b^{1, 885}_0) c in CNF: c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ p_884 ∨ -b^{1, 885}_2 c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ p_884 ∨ -b^{1, 885}_1 c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ p_884 ∨ -b^{1, 885}_0 c in DIMACS: 3812 3813 -3814 884 -3815 0 3812 3813 -3814 884 -3816 0 3812 3813 -3814 884 -3817 0 c 0-1 --> -1 c (-b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ -b^{1, 884}_0 ∧ -p_884) -> ( b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ b^{1, 885}_0) c in CNF: c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ p_884 ∨ b^{1, 885}_2 c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ p_884 ∨ -b^{1, 885}_1 c b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ p_884 ∨ b^{1, 885}_0 c in DIMACS: 3812 3813 3814 884 3815 0 3812 3813 3814 884 -3816 0 3812 3813 3814 884 3817 0 c -1-1 --> -2 c ( b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ b^{1, 884}_0 ∧ -p_884) -> ( b^{1, 885}_2 ∧ b^{1, 885}_1 ∧ -b^{1, 885}_0) c in CNF: c -b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ p_884 ∨ b^{1, 885}_2 c -b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ p_884 ∨ b^{1, 885}_1 c -b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ p_884 ∨ -b^{1, 885}_0 c in DIMACS: -3812 3813 -3814 884 3815 0 -3812 3813 -3814 884 3816 0 -3812 3813 -3814 884 -3817 0 c -2-1 --> break c ( b^{1, 884}_2 ∧ b^{1, 884}_1 ∧ -b^{1, 884}_0 ∧ -p_884) -> break c in CNF: c -b^{1, 884}_2 ∨ -b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ p_884 ∨ break c in DIMACS: -3812 -3813 3814 884 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 884}_2 ∧ -b^{1, 884}_1 ∧ -b^{1, 884}_0 ∧ true) c in CNF: c -b^{1, 884}_2 ∨ b^{1, 884}_1 ∨ b^{1, 884}_0 ∨ false c in DIMACS: -3812 3813 3814 0 c 3 does not represent an automaton state. c -(-b^{1, 884}_2 ∧ b^{1, 884}_1 ∧ b^{1, 884}_0 ∧ true) c in CNF: c b^{1, 884}_2 ∨ -b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ false c in DIMACS: 3812 -3813 -3814 0 c -3 does not represent an automaton state. c -( b^{1, 884}_2 ∧ b^{1, 884}_1 ∧ b^{1, 884}_0 ∧ true) c in CNF: c -b^{1, 884}_2 ∨ -b^{1, 884}_1 ∨ -b^{1, 884}_0 ∨ false c in DIMACS: -3812 -3813 -3814 0 c i = 885 c -2+1 --> -1 c ( b^{1, 885}_2 ∧ b^{1, 885}_1 ∧ -b^{1, 885}_0 ∧ p_885) -> ( b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ b^{1, 886}_0) c in CNF: c -b^{1, 885}_2 ∨ -b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ -p_885 ∨ b^{1, 886}_2 c -b^{1, 885}_2 ∨ -b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ -p_885 ∨ -b^{1, 886}_1 c -b^{1, 885}_2 ∨ -b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ -p_885 ∨ b^{1, 886}_0 c in DIMACS: -3815 -3816 3817 -885 3818 0 -3815 -3816 3817 -885 -3819 0 -3815 -3816 3817 -885 3820 0 c -1+1 --> 0 c ( b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ b^{1, 885}_0 ∧ p_885) -> (-b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ -b^{1, 886}_0) c in CNF: c -b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ -p_885 ∨ -b^{1, 886}_2 c -b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ -p_885 ∨ -b^{1, 886}_1 c -b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ -p_885 ∨ -b^{1, 886}_0 c in DIMACS: -3815 3816 -3817 -885 -3818 0 -3815 3816 -3817 -885 -3819 0 -3815 3816 -3817 -885 -3820 0 c 0+1 --> 1 c (-b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ -b^{1, 885}_0 ∧ p_885) -> (-b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ b^{1, 886}_0) c in CNF: c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ -p_885 ∨ -b^{1, 886}_2 c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ -p_885 ∨ -b^{1, 886}_1 c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ -p_885 ∨ b^{1, 886}_0 c in DIMACS: 3815 3816 3817 -885 -3818 0 3815 3816 3817 -885 -3819 0 3815 3816 3817 -885 3820 0 c 1+1 --> 2 c (-b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ b^{1, 885}_0 ∧ p_885) -> (-b^{1, 886}_2 ∧ b^{1, 886}_1 ∧ -b^{1, 886}_0) c in CNF: c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ -p_885 ∨ -b^{1, 886}_2 c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ -p_885 ∨ b^{1, 886}_1 c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ -p_885 ∨ -b^{1, 886}_0 c in DIMACS: 3815 3816 -3817 -885 -3818 0 3815 3816 -3817 -885 3819 0 3815 3816 -3817 -885 -3820 0 c 2+1 --> break c (-b^{1, 885}_2 ∧ b^{1, 885}_1 ∧ -b^{1, 885}_0 ∧ p_885) -> break c in CNF: c b^{1, 885}_2 ∨ -b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ -p_885 ∨ break c in DIMACS: 3815 -3816 3817 -885 1162 0 c 2-1 --> 1 c (-b^{1, 885}_2 ∧ b^{1, 885}_1 ∧ -b^{1, 885}_0 ∧ -p_885) -> (-b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ b^{1, 886}_0) c in CNF: c b^{1, 885}_2 ∨ -b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ p_885 ∨ -b^{1, 886}_2 c b^{1, 885}_2 ∨ -b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ p_885 ∨ -b^{1, 886}_1 c b^{1, 885}_2 ∨ -b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ p_885 ∨ b^{1, 886}_0 c in DIMACS: 3815 -3816 3817 885 -3818 0 3815 -3816 3817 885 -3819 0 3815 -3816 3817 885 3820 0 c 1-1 --> 0 c (-b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ b^{1, 885}_0 ∧ -p_885) -> (-b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ -b^{1, 886}_0) c in CNF: c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ p_885 ∨ -b^{1, 886}_2 c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ p_885 ∨ -b^{1, 886}_1 c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ p_885 ∨ -b^{1, 886}_0 c in DIMACS: 3815 3816 -3817 885 -3818 0 3815 3816 -3817 885 -3819 0 3815 3816 -3817 885 -3820 0 c 0-1 --> -1 c (-b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ -b^{1, 885}_0 ∧ -p_885) -> ( b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ b^{1, 886}_0) c in CNF: c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ p_885 ∨ b^{1, 886}_2 c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ p_885 ∨ -b^{1, 886}_1 c b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ p_885 ∨ b^{1, 886}_0 c in DIMACS: 3815 3816 3817 885 3818 0 3815 3816 3817 885 -3819 0 3815 3816 3817 885 3820 0 c -1-1 --> -2 c ( b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ b^{1, 885}_0 ∧ -p_885) -> ( b^{1, 886}_2 ∧ b^{1, 886}_1 ∧ -b^{1, 886}_0) c in CNF: c -b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ p_885 ∨ b^{1, 886}_2 c -b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ p_885 ∨ b^{1, 886}_1 c -b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ p_885 ∨ -b^{1, 886}_0 c in DIMACS: -3815 3816 -3817 885 3818 0 -3815 3816 -3817 885 3819 0 -3815 3816 -3817 885 -3820 0 c -2-1 --> break c ( b^{1, 885}_2 ∧ b^{1, 885}_1 ∧ -b^{1, 885}_0 ∧ -p_885) -> break c in CNF: c -b^{1, 885}_2 ∨ -b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ p_885 ∨ break c in DIMACS: -3815 -3816 3817 885 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 885}_2 ∧ -b^{1, 885}_1 ∧ -b^{1, 885}_0 ∧ true) c in CNF: c -b^{1, 885}_2 ∨ b^{1, 885}_1 ∨ b^{1, 885}_0 ∨ false c in DIMACS: -3815 3816 3817 0 c 3 does not represent an automaton state. c -(-b^{1, 885}_2 ∧ b^{1, 885}_1 ∧ b^{1, 885}_0 ∧ true) c in CNF: c b^{1, 885}_2 ∨ -b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ false c in DIMACS: 3815 -3816 -3817 0 c -3 does not represent an automaton state. c -( b^{1, 885}_2 ∧ b^{1, 885}_1 ∧ b^{1, 885}_0 ∧ true) c in CNF: c -b^{1, 885}_2 ∨ -b^{1, 885}_1 ∨ -b^{1, 885}_0 ∨ false c in DIMACS: -3815 -3816 -3817 0 c i = 886 c -2+1 --> -1 c ( b^{1, 886}_2 ∧ b^{1, 886}_1 ∧ -b^{1, 886}_0 ∧ p_886) -> ( b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ b^{1, 887}_0) c in CNF: c -b^{1, 886}_2 ∨ -b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ -p_886 ∨ b^{1, 887}_2 c -b^{1, 886}_2 ∨ -b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ -p_886 ∨ -b^{1, 887}_1 c -b^{1, 886}_2 ∨ -b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ -p_886 ∨ b^{1, 887}_0 c in DIMACS: -3818 -3819 3820 -886 3821 0 -3818 -3819 3820 -886 -3822 0 -3818 -3819 3820 -886 3823 0 c -1+1 --> 0 c ( b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ b^{1, 886}_0 ∧ p_886) -> (-b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ -b^{1, 887}_0) c in CNF: c -b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ -p_886 ∨ -b^{1, 887}_2 c -b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ -p_886 ∨ -b^{1, 887}_1 c -b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ -p_886 ∨ -b^{1, 887}_0 c in DIMACS: -3818 3819 -3820 -886 -3821 0 -3818 3819 -3820 -886 -3822 0 -3818 3819 -3820 -886 -3823 0 c 0+1 --> 1 c (-b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ -b^{1, 886}_0 ∧ p_886) -> (-b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ b^{1, 887}_0) c in CNF: c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ -p_886 ∨ -b^{1, 887}_2 c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ -p_886 ∨ -b^{1, 887}_1 c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ -p_886 ∨ b^{1, 887}_0 c in DIMACS: 3818 3819 3820 -886 -3821 0 3818 3819 3820 -886 -3822 0 3818 3819 3820 -886 3823 0 c 1+1 --> 2 c (-b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ b^{1, 886}_0 ∧ p_886) -> (-b^{1, 887}_2 ∧ b^{1, 887}_1 ∧ -b^{1, 887}_0) c in CNF: c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ -p_886 ∨ -b^{1, 887}_2 c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ -p_886 ∨ b^{1, 887}_1 c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ -p_886 ∨ -b^{1, 887}_0 c in DIMACS: 3818 3819 -3820 -886 -3821 0 3818 3819 -3820 -886 3822 0 3818 3819 -3820 -886 -3823 0 c 2+1 --> break c (-b^{1, 886}_2 ∧ b^{1, 886}_1 ∧ -b^{1, 886}_0 ∧ p_886) -> break c in CNF: c b^{1, 886}_2 ∨ -b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ -p_886 ∨ break c in DIMACS: 3818 -3819 3820 -886 1162 0 c 2-1 --> 1 c (-b^{1, 886}_2 ∧ b^{1, 886}_1 ∧ -b^{1, 886}_0 ∧ -p_886) -> (-b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ b^{1, 887}_0) c in CNF: c b^{1, 886}_2 ∨ -b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ p_886 ∨ -b^{1, 887}_2 c b^{1, 886}_2 ∨ -b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ p_886 ∨ -b^{1, 887}_1 c b^{1, 886}_2 ∨ -b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ p_886 ∨ b^{1, 887}_0 c in DIMACS: 3818 -3819 3820 886 -3821 0 3818 -3819 3820 886 -3822 0 3818 -3819 3820 886 3823 0 c 1-1 --> 0 c (-b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ b^{1, 886}_0 ∧ -p_886) -> (-b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ -b^{1, 887}_0) c in CNF: c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ p_886 ∨ -b^{1, 887}_2 c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ p_886 ∨ -b^{1, 887}_1 c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ p_886 ∨ -b^{1, 887}_0 c in DIMACS: 3818 3819 -3820 886 -3821 0 3818 3819 -3820 886 -3822 0 3818 3819 -3820 886 -3823 0 c 0-1 --> -1 c (-b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ -b^{1, 886}_0 ∧ -p_886) -> ( b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ b^{1, 887}_0) c in CNF: c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ p_886 ∨ b^{1, 887}_2 c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ p_886 ∨ -b^{1, 887}_1 c b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ p_886 ∨ b^{1, 887}_0 c in DIMACS: 3818 3819 3820 886 3821 0 3818 3819 3820 886 -3822 0 3818 3819 3820 886 3823 0 c -1-1 --> -2 c ( b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ b^{1, 886}_0 ∧ -p_886) -> ( b^{1, 887}_2 ∧ b^{1, 887}_1 ∧ -b^{1, 887}_0) c in CNF: c -b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ p_886 ∨ b^{1, 887}_2 c -b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ p_886 ∨ b^{1, 887}_1 c -b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ p_886 ∨ -b^{1, 887}_0 c in DIMACS: -3818 3819 -3820 886 3821 0 -3818 3819 -3820 886 3822 0 -3818 3819 -3820 886 -3823 0 c -2-1 --> break c ( b^{1, 886}_2 ∧ b^{1, 886}_1 ∧ -b^{1, 886}_0 ∧ -p_886) -> break c in CNF: c -b^{1, 886}_2 ∨ -b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ p_886 ∨ break c in DIMACS: -3818 -3819 3820 886 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 886}_2 ∧ -b^{1, 886}_1 ∧ -b^{1, 886}_0 ∧ true) c in CNF: c -b^{1, 886}_2 ∨ b^{1, 886}_1 ∨ b^{1, 886}_0 ∨ false c in DIMACS: -3818 3819 3820 0 c 3 does not represent an automaton state. c -(-b^{1, 886}_2 ∧ b^{1, 886}_1 ∧ b^{1, 886}_0 ∧ true) c in CNF: c b^{1, 886}_2 ∨ -b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ false c in DIMACS: 3818 -3819 -3820 0 c -3 does not represent an automaton state. c -( b^{1, 886}_2 ∧ b^{1, 886}_1 ∧ b^{1, 886}_0 ∧ true) c in CNF: c -b^{1, 886}_2 ∨ -b^{1, 886}_1 ∨ -b^{1, 886}_0 ∨ false c in DIMACS: -3818 -3819 -3820 0 c i = 887 c -2+1 --> -1 c ( b^{1, 887}_2 ∧ b^{1, 887}_1 ∧ -b^{1, 887}_0 ∧ p_887) -> ( b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ b^{1, 888}_0) c in CNF: c -b^{1, 887}_2 ∨ -b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ -p_887 ∨ b^{1, 888}_2 c -b^{1, 887}_2 ∨ -b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ -p_887 ∨ -b^{1, 888}_1 c -b^{1, 887}_2 ∨ -b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ -p_887 ∨ b^{1, 888}_0 c in DIMACS: -3821 -3822 3823 -887 3824 0 -3821 -3822 3823 -887 -3825 0 -3821 -3822 3823 -887 3826 0 c -1+1 --> 0 c ( b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ b^{1, 887}_0 ∧ p_887) -> (-b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ -b^{1, 888}_0) c in CNF: c -b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ -p_887 ∨ -b^{1, 888}_2 c -b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ -p_887 ∨ -b^{1, 888}_1 c -b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ -p_887 ∨ -b^{1, 888}_0 c in DIMACS: -3821 3822 -3823 -887 -3824 0 -3821 3822 -3823 -887 -3825 0 -3821 3822 -3823 -887 -3826 0 c 0+1 --> 1 c (-b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ -b^{1, 887}_0 ∧ p_887) -> (-b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ b^{1, 888}_0) c in CNF: c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ -p_887 ∨ -b^{1, 888}_2 c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ -p_887 ∨ -b^{1, 888}_1 c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ -p_887 ∨ b^{1, 888}_0 c in DIMACS: 3821 3822 3823 -887 -3824 0 3821 3822 3823 -887 -3825 0 3821 3822 3823 -887 3826 0 c 1+1 --> 2 c (-b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ b^{1, 887}_0 ∧ p_887) -> (-b^{1, 888}_2 ∧ b^{1, 888}_1 ∧ -b^{1, 888}_0) c in CNF: c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ -p_887 ∨ -b^{1, 888}_2 c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ -p_887 ∨ b^{1, 888}_1 c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ -p_887 ∨ -b^{1, 888}_0 c in DIMACS: 3821 3822 -3823 -887 -3824 0 3821 3822 -3823 -887 3825 0 3821 3822 -3823 -887 -3826 0 c 2+1 --> break c (-b^{1, 887}_2 ∧ b^{1, 887}_1 ∧ -b^{1, 887}_0 ∧ p_887) -> break c in CNF: c b^{1, 887}_2 ∨ -b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ -p_887 ∨ break c in DIMACS: 3821 -3822 3823 -887 1162 0 c 2-1 --> 1 c (-b^{1, 887}_2 ∧ b^{1, 887}_1 ∧ -b^{1, 887}_0 ∧ -p_887) -> (-b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ b^{1, 888}_0) c in CNF: c b^{1, 887}_2 ∨ -b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ p_887 ∨ -b^{1, 888}_2 c b^{1, 887}_2 ∨ -b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ p_887 ∨ -b^{1, 888}_1 c b^{1, 887}_2 ∨ -b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ p_887 ∨ b^{1, 888}_0 c in DIMACS: 3821 -3822 3823 887 -3824 0 3821 -3822 3823 887 -3825 0 3821 -3822 3823 887 3826 0 c 1-1 --> 0 c (-b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ b^{1, 887}_0 ∧ -p_887) -> (-b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ -b^{1, 888}_0) c in CNF: c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ p_887 ∨ -b^{1, 888}_2 c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ p_887 ∨ -b^{1, 888}_1 c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ p_887 ∨ -b^{1, 888}_0 c in DIMACS: 3821 3822 -3823 887 -3824 0 3821 3822 -3823 887 -3825 0 3821 3822 -3823 887 -3826 0 c 0-1 --> -1 c (-b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ -b^{1, 887}_0 ∧ -p_887) -> ( b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ b^{1, 888}_0) c in CNF: c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ p_887 ∨ b^{1, 888}_2 c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ p_887 ∨ -b^{1, 888}_1 c b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ p_887 ∨ b^{1, 888}_0 c in DIMACS: 3821 3822 3823 887 3824 0 3821 3822 3823 887 -3825 0 3821 3822 3823 887 3826 0 c -1-1 --> -2 c ( b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ b^{1, 887}_0 ∧ -p_887) -> ( b^{1, 888}_2 ∧ b^{1, 888}_1 ∧ -b^{1, 888}_0) c in CNF: c -b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ p_887 ∨ b^{1, 888}_2 c -b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ p_887 ∨ b^{1, 888}_1 c -b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ p_887 ∨ -b^{1, 888}_0 c in DIMACS: -3821 3822 -3823 887 3824 0 -3821 3822 -3823 887 3825 0 -3821 3822 -3823 887 -3826 0 c -2-1 --> break c ( b^{1, 887}_2 ∧ b^{1, 887}_1 ∧ -b^{1, 887}_0 ∧ -p_887) -> break c in CNF: c -b^{1, 887}_2 ∨ -b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ p_887 ∨ break c in DIMACS: -3821 -3822 3823 887 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 887}_2 ∧ -b^{1, 887}_1 ∧ -b^{1, 887}_0 ∧ true) c in CNF: c -b^{1, 887}_2 ∨ b^{1, 887}_1 ∨ b^{1, 887}_0 ∨ false c in DIMACS: -3821 3822 3823 0 c 3 does not represent an automaton state. c -(-b^{1, 887}_2 ∧ b^{1, 887}_1 ∧ b^{1, 887}_0 ∧ true) c in CNF: c b^{1, 887}_2 ∨ -b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ false c in DIMACS: 3821 -3822 -3823 0 c -3 does not represent an automaton state. c -( b^{1, 887}_2 ∧ b^{1, 887}_1 ∧ b^{1, 887}_0 ∧ true) c in CNF: c -b^{1, 887}_2 ∨ -b^{1, 887}_1 ∨ -b^{1, 887}_0 ∨ false c in DIMACS: -3821 -3822 -3823 0 c i = 888 c -2+1 --> -1 c ( b^{1, 888}_2 ∧ b^{1, 888}_1 ∧ -b^{1, 888}_0 ∧ p_888) -> ( b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ b^{1, 889}_0) c in CNF: c -b^{1, 888}_2 ∨ -b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ -p_888 ∨ b^{1, 889}_2 c -b^{1, 888}_2 ∨ -b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ -p_888 ∨ -b^{1, 889}_1 c -b^{1, 888}_2 ∨ -b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ -p_888 ∨ b^{1, 889}_0 c in DIMACS: -3824 -3825 3826 -888 3827 0 -3824 -3825 3826 -888 -3828 0 -3824 -3825 3826 -888 3829 0 c -1+1 --> 0 c ( b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ b^{1, 888}_0 ∧ p_888) -> (-b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ -b^{1, 889}_0) c in CNF: c -b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ -p_888 ∨ -b^{1, 889}_2 c -b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ -p_888 ∨ -b^{1, 889}_1 c -b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ -p_888 ∨ -b^{1, 889}_0 c in DIMACS: -3824 3825 -3826 -888 -3827 0 -3824 3825 -3826 -888 -3828 0 -3824 3825 -3826 -888 -3829 0 c 0+1 --> 1 c (-b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ -b^{1, 888}_0 ∧ p_888) -> (-b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ b^{1, 889}_0) c in CNF: c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ -p_888 ∨ -b^{1, 889}_2 c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ -p_888 ∨ -b^{1, 889}_1 c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ -p_888 ∨ b^{1, 889}_0 c in DIMACS: 3824 3825 3826 -888 -3827 0 3824 3825 3826 -888 -3828 0 3824 3825 3826 -888 3829 0 c 1+1 --> 2 c (-b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ b^{1, 888}_0 ∧ p_888) -> (-b^{1, 889}_2 ∧ b^{1, 889}_1 ∧ -b^{1, 889}_0) c in CNF: c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ -p_888 ∨ -b^{1, 889}_2 c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ -p_888 ∨ b^{1, 889}_1 c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ -p_888 ∨ -b^{1, 889}_0 c in DIMACS: 3824 3825 -3826 -888 -3827 0 3824 3825 -3826 -888 3828 0 3824 3825 -3826 -888 -3829 0 c 2+1 --> break c (-b^{1, 888}_2 ∧ b^{1, 888}_1 ∧ -b^{1, 888}_0 ∧ p_888) -> break c in CNF: c b^{1, 888}_2 ∨ -b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ -p_888 ∨ break c in DIMACS: 3824 -3825 3826 -888 1162 0 c 2-1 --> 1 c (-b^{1, 888}_2 ∧ b^{1, 888}_1 ∧ -b^{1, 888}_0 ∧ -p_888) -> (-b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ b^{1, 889}_0) c in CNF: c b^{1, 888}_2 ∨ -b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ p_888 ∨ -b^{1, 889}_2 c b^{1, 888}_2 ∨ -b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ p_888 ∨ -b^{1, 889}_1 c b^{1, 888}_2 ∨ -b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ p_888 ∨ b^{1, 889}_0 c in DIMACS: 3824 -3825 3826 888 -3827 0 3824 -3825 3826 888 -3828 0 3824 -3825 3826 888 3829 0 c 1-1 --> 0 c (-b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ b^{1, 888}_0 ∧ -p_888) -> (-b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ -b^{1, 889}_0) c in CNF: c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ p_888 ∨ -b^{1, 889}_2 c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ p_888 ∨ -b^{1, 889}_1 c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ p_888 ∨ -b^{1, 889}_0 c in DIMACS: 3824 3825 -3826 888 -3827 0 3824 3825 -3826 888 -3828 0 3824 3825 -3826 888 -3829 0 c 0-1 --> -1 c (-b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ -b^{1, 888}_0 ∧ -p_888) -> ( b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ b^{1, 889}_0) c in CNF: c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ p_888 ∨ b^{1, 889}_2 c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ p_888 ∨ -b^{1, 889}_1 c b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ p_888 ∨ b^{1, 889}_0 c in DIMACS: 3824 3825 3826 888 3827 0 3824 3825 3826 888 -3828 0 3824 3825 3826 888 3829 0 c -1-1 --> -2 c ( b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ b^{1, 888}_0 ∧ -p_888) -> ( b^{1, 889}_2 ∧ b^{1, 889}_1 ∧ -b^{1, 889}_0) c in CNF: c -b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ p_888 ∨ b^{1, 889}_2 c -b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ p_888 ∨ b^{1, 889}_1 c -b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ p_888 ∨ -b^{1, 889}_0 c in DIMACS: -3824 3825 -3826 888 3827 0 -3824 3825 -3826 888 3828 0 -3824 3825 -3826 888 -3829 0 c -2-1 --> break c ( b^{1, 888}_2 ∧ b^{1, 888}_1 ∧ -b^{1, 888}_0 ∧ -p_888) -> break c in CNF: c -b^{1, 888}_2 ∨ -b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ p_888 ∨ break c in DIMACS: -3824 -3825 3826 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 888}_2 ∧ -b^{1, 888}_1 ∧ -b^{1, 888}_0 ∧ true) c in CNF: c -b^{1, 888}_2 ∨ b^{1, 888}_1 ∨ b^{1, 888}_0 ∨ false c in DIMACS: -3824 3825 3826 0 c 3 does not represent an automaton state. c -(-b^{1, 888}_2 ∧ b^{1, 888}_1 ∧ b^{1, 888}_0 ∧ true) c in CNF: c b^{1, 888}_2 ∨ -b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ false c in DIMACS: 3824 -3825 -3826 0 c -3 does not represent an automaton state. c -( b^{1, 888}_2 ∧ b^{1, 888}_1 ∧ b^{1, 888}_0 ∧ true) c in CNF: c -b^{1, 888}_2 ∨ -b^{1, 888}_1 ∨ -b^{1, 888}_0 ∨ false c in DIMACS: -3824 -3825 -3826 0 c i = 889 c -2+1 --> -1 c ( b^{1, 889}_2 ∧ b^{1, 889}_1 ∧ -b^{1, 889}_0 ∧ p_889) -> ( b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ b^{1, 890}_0) c in CNF: c -b^{1, 889}_2 ∨ -b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ -p_889 ∨ b^{1, 890}_2 c -b^{1, 889}_2 ∨ -b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ -p_889 ∨ -b^{1, 890}_1 c -b^{1, 889}_2 ∨ -b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ -p_889 ∨ b^{1, 890}_0 c in DIMACS: -3827 -3828 3829 -889 3830 0 -3827 -3828 3829 -889 -3831 0 -3827 -3828 3829 -889 3832 0 c -1+1 --> 0 c ( b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ b^{1, 889}_0 ∧ p_889) -> (-b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ -b^{1, 890}_0) c in CNF: c -b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ -p_889 ∨ -b^{1, 890}_2 c -b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ -p_889 ∨ -b^{1, 890}_1 c -b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ -p_889 ∨ -b^{1, 890}_0 c in DIMACS: -3827 3828 -3829 -889 -3830 0 -3827 3828 -3829 -889 -3831 0 -3827 3828 -3829 -889 -3832 0 c 0+1 --> 1 c (-b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ -b^{1, 889}_0 ∧ p_889) -> (-b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ b^{1, 890}_0) c in CNF: c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ -p_889 ∨ -b^{1, 890}_2 c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ -p_889 ∨ -b^{1, 890}_1 c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ -p_889 ∨ b^{1, 890}_0 c in DIMACS: 3827 3828 3829 -889 -3830 0 3827 3828 3829 -889 -3831 0 3827 3828 3829 -889 3832 0 c 1+1 --> 2 c (-b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ b^{1, 889}_0 ∧ p_889) -> (-b^{1, 890}_2 ∧ b^{1, 890}_1 ∧ -b^{1, 890}_0) c in CNF: c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ -p_889 ∨ -b^{1, 890}_2 c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ -p_889 ∨ b^{1, 890}_1 c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ -p_889 ∨ -b^{1, 890}_0 c in DIMACS: 3827 3828 -3829 -889 -3830 0 3827 3828 -3829 -889 3831 0 3827 3828 -3829 -889 -3832 0 c 2+1 --> break c (-b^{1, 889}_2 ∧ b^{1, 889}_1 ∧ -b^{1, 889}_0 ∧ p_889) -> break c in CNF: c b^{1, 889}_2 ∨ -b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ -p_889 ∨ break c in DIMACS: 3827 -3828 3829 -889 1162 0 c 2-1 --> 1 c (-b^{1, 889}_2 ∧ b^{1, 889}_1 ∧ -b^{1, 889}_0 ∧ -p_889) -> (-b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ b^{1, 890}_0) c in CNF: c b^{1, 889}_2 ∨ -b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ p_889 ∨ -b^{1, 890}_2 c b^{1, 889}_2 ∨ -b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ p_889 ∨ -b^{1, 890}_1 c b^{1, 889}_2 ∨ -b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ p_889 ∨ b^{1, 890}_0 c in DIMACS: 3827 -3828 3829 889 -3830 0 3827 -3828 3829 889 -3831 0 3827 -3828 3829 889 3832 0 c 1-1 --> 0 c (-b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ b^{1, 889}_0 ∧ -p_889) -> (-b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ -b^{1, 890}_0) c in CNF: c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ p_889 ∨ -b^{1, 890}_2 c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ p_889 ∨ -b^{1, 890}_1 c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ p_889 ∨ -b^{1, 890}_0 c in DIMACS: 3827 3828 -3829 889 -3830 0 3827 3828 -3829 889 -3831 0 3827 3828 -3829 889 -3832 0 c 0-1 --> -1 c (-b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ -b^{1, 889}_0 ∧ -p_889) -> ( b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ b^{1, 890}_0) c in CNF: c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ p_889 ∨ b^{1, 890}_2 c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ p_889 ∨ -b^{1, 890}_1 c b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ p_889 ∨ b^{1, 890}_0 c in DIMACS: 3827 3828 3829 889 3830 0 3827 3828 3829 889 -3831 0 3827 3828 3829 889 3832 0 c -1-1 --> -2 c ( b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ b^{1, 889}_0 ∧ -p_889) -> ( b^{1, 890}_2 ∧ b^{1, 890}_1 ∧ -b^{1, 890}_0) c in CNF: c -b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ p_889 ∨ b^{1, 890}_2 c -b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ p_889 ∨ b^{1, 890}_1 c -b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ p_889 ∨ -b^{1, 890}_0 c in DIMACS: -3827 3828 -3829 889 3830 0 -3827 3828 -3829 889 3831 0 -3827 3828 -3829 889 -3832 0 c -2-1 --> break c ( b^{1, 889}_2 ∧ b^{1, 889}_1 ∧ -b^{1, 889}_0 ∧ -p_889) -> break c in CNF: c -b^{1, 889}_2 ∨ -b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ p_889 ∨ break c in DIMACS: -3827 -3828 3829 889 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 889}_2 ∧ -b^{1, 889}_1 ∧ -b^{1, 889}_0 ∧ true) c in CNF: c -b^{1, 889}_2 ∨ b^{1, 889}_1 ∨ b^{1, 889}_0 ∨ false c in DIMACS: -3827 3828 3829 0 c 3 does not represent an automaton state. c -(-b^{1, 889}_2 ∧ b^{1, 889}_1 ∧ b^{1, 889}_0 ∧ true) c in CNF: c b^{1, 889}_2 ∨ -b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ false c in DIMACS: 3827 -3828 -3829 0 c -3 does not represent an automaton state. c -( b^{1, 889}_2 ∧ b^{1, 889}_1 ∧ b^{1, 889}_0 ∧ true) c in CNF: c -b^{1, 889}_2 ∨ -b^{1, 889}_1 ∨ -b^{1, 889}_0 ∨ false c in DIMACS: -3827 -3828 -3829 0 c i = 890 c -2+1 --> -1 c ( b^{1, 890}_2 ∧ b^{1, 890}_1 ∧ -b^{1, 890}_0 ∧ p_890) -> ( b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ b^{1, 891}_0) c in CNF: c -b^{1, 890}_2 ∨ -b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ -p_890 ∨ b^{1, 891}_2 c -b^{1, 890}_2 ∨ -b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ -p_890 ∨ -b^{1, 891}_1 c -b^{1, 890}_2 ∨ -b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ -p_890 ∨ b^{1, 891}_0 c in DIMACS: -3830 -3831 3832 -890 3833 0 -3830 -3831 3832 -890 -3834 0 -3830 -3831 3832 -890 3835 0 c -1+1 --> 0 c ( b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ b^{1, 890}_0 ∧ p_890) -> (-b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ -b^{1, 891}_0) c in CNF: c -b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ -p_890 ∨ -b^{1, 891}_2 c -b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ -p_890 ∨ -b^{1, 891}_1 c -b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ -p_890 ∨ -b^{1, 891}_0 c in DIMACS: -3830 3831 -3832 -890 -3833 0 -3830 3831 -3832 -890 -3834 0 -3830 3831 -3832 -890 -3835 0 c 0+1 --> 1 c (-b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ -b^{1, 890}_0 ∧ p_890) -> (-b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ b^{1, 891}_0) c in CNF: c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ -p_890 ∨ -b^{1, 891}_2 c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ -p_890 ∨ -b^{1, 891}_1 c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ -p_890 ∨ b^{1, 891}_0 c in DIMACS: 3830 3831 3832 -890 -3833 0 3830 3831 3832 -890 -3834 0 3830 3831 3832 -890 3835 0 c 1+1 --> 2 c (-b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ b^{1, 890}_0 ∧ p_890) -> (-b^{1, 891}_2 ∧ b^{1, 891}_1 ∧ -b^{1, 891}_0) c in CNF: c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ -p_890 ∨ -b^{1, 891}_2 c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ -p_890 ∨ b^{1, 891}_1 c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ -p_890 ∨ -b^{1, 891}_0 c in DIMACS: 3830 3831 -3832 -890 -3833 0 3830 3831 -3832 -890 3834 0 3830 3831 -3832 -890 -3835 0 c 2+1 --> break c (-b^{1, 890}_2 ∧ b^{1, 890}_1 ∧ -b^{1, 890}_0 ∧ p_890) -> break c in CNF: c b^{1, 890}_2 ∨ -b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ -p_890 ∨ break c in DIMACS: 3830 -3831 3832 -890 1162 0 c 2-1 --> 1 c (-b^{1, 890}_2 ∧ b^{1, 890}_1 ∧ -b^{1, 890}_0 ∧ -p_890) -> (-b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ b^{1, 891}_0) c in CNF: c b^{1, 890}_2 ∨ -b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ p_890 ∨ -b^{1, 891}_2 c b^{1, 890}_2 ∨ -b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ p_890 ∨ -b^{1, 891}_1 c b^{1, 890}_2 ∨ -b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ p_890 ∨ b^{1, 891}_0 c in DIMACS: 3830 -3831 3832 890 -3833 0 3830 -3831 3832 890 -3834 0 3830 -3831 3832 890 3835 0 c 1-1 --> 0 c (-b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ b^{1, 890}_0 ∧ -p_890) -> (-b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ -b^{1, 891}_0) c in CNF: c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ p_890 ∨ -b^{1, 891}_2 c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ p_890 ∨ -b^{1, 891}_1 c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ p_890 ∨ -b^{1, 891}_0 c in DIMACS: 3830 3831 -3832 890 -3833 0 3830 3831 -3832 890 -3834 0 3830 3831 -3832 890 -3835 0 c 0-1 --> -1 c (-b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ -b^{1, 890}_0 ∧ -p_890) -> ( b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ b^{1, 891}_0) c in CNF: c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ p_890 ∨ b^{1, 891}_2 c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ p_890 ∨ -b^{1, 891}_1 c b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ p_890 ∨ b^{1, 891}_0 c in DIMACS: 3830 3831 3832 890 3833 0 3830 3831 3832 890 -3834 0 3830 3831 3832 890 3835 0 c -1-1 --> -2 c ( b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ b^{1, 890}_0 ∧ -p_890) -> ( b^{1, 891}_2 ∧ b^{1, 891}_1 ∧ -b^{1, 891}_0) c in CNF: c -b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ p_890 ∨ b^{1, 891}_2 c -b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ p_890 ∨ b^{1, 891}_1 c -b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ p_890 ∨ -b^{1, 891}_0 c in DIMACS: -3830 3831 -3832 890 3833 0 -3830 3831 -3832 890 3834 0 -3830 3831 -3832 890 -3835 0 c -2-1 --> break c ( b^{1, 890}_2 ∧ b^{1, 890}_1 ∧ -b^{1, 890}_0 ∧ -p_890) -> break c in CNF: c -b^{1, 890}_2 ∨ -b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ p_890 ∨ break c in DIMACS: -3830 -3831 3832 890 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 890}_2 ∧ -b^{1, 890}_1 ∧ -b^{1, 890}_0 ∧ true) c in CNF: c -b^{1, 890}_2 ∨ b^{1, 890}_1 ∨ b^{1, 890}_0 ∨ false c in DIMACS: -3830 3831 3832 0 c 3 does not represent an automaton state. c -(-b^{1, 890}_2 ∧ b^{1, 890}_1 ∧ b^{1, 890}_0 ∧ true) c in CNF: c b^{1, 890}_2 ∨ -b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ false c in DIMACS: 3830 -3831 -3832 0 c -3 does not represent an automaton state. c -( b^{1, 890}_2 ∧ b^{1, 890}_1 ∧ b^{1, 890}_0 ∧ true) c in CNF: c -b^{1, 890}_2 ∨ -b^{1, 890}_1 ∨ -b^{1, 890}_0 ∨ false c in DIMACS: -3830 -3831 -3832 0 c i = 891 c -2+1 --> -1 c ( b^{1, 891}_2 ∧ b^{1, 891}_1 ∧ -b^{1, 891}_0 ∧ p_891) -> ( b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ b^{1, 892}_0) c in CNF: c -b^{1, 891}_2 ∨ -b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ -p_891 ∨ b^{1, 892}_2 c -b^{1, 891}_2 ∨ -b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ -p_891 ∨ -b^{1, 892}_1 c -b^{1, 891}_2 ∨ -b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ -p_891 ∨ b^{1, 892}_0 c in DIMACS: -3833 -3834 3835 -891 3836 0 -3833 -3834 3835 -891 -3837 0 -3833 -3834 3835 -891 3838 0 c -1+1 --> 0 c ( b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ b^{1, 891}_0 ∧ p_891) -> (-b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ -b^{1, 892}_0) c in CNF: c -b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ -p_891 ∨ -b^{1, 892}_2 c -b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ -p_891 ∨ -b^{1, 892}_1 c -b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ -p_891 ∨ -b^{1, 892}_0 c in DIMACS: -3833 3834 -3835 -891 -3836 0 -3833 3834 -3835 -891 -3837 0 -3833 3834 -3835 -891 -3838 0 c 0+1 --> 1 c (-b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ -b^{1, 891}_0 ∧ p_891) -> (-b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ b^{1, 892}_0) c in CNF: c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ -p_891 ∨ -b^{1, 892}_2 c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ -p_891 ∨ -b^{1, 892}_1 c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ -p_891 ∨ b^{1, 892}_0 c in DIMACS: 3833 3834 3835 -891 -3836 0 3833 3834 3835 -891 -3837 0 3833 3834 3835 -891 3838 0 c 1+1 --> 2 c (-b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ b^{1, 891}_0 ∧ p_891) -> (-b^{1, 892}_2 ∧ b^{1, 892}_1 ∧ -b^{1, 892}_0) c in CNF: c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ -p_891 ∨ -b^{1, 892}_2 c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ -p_891 ∨ b^{1, 892}_1 c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ -p_891 ∨ -b^{1, 892}_0 c in DIMACS: 3833 3834 -3835 -891 -3836 0 3833 3834 -3835 -891 3837 0 3833 3834 -3835 -891 -3838 0 c 2+1 --> break c (-b^{1, 891}_2 ∧ b^{1, 891}_1 ∧ -b^{1, 891}_0 ∧ p_891) -> break c in CNF: c b^{1, 891}_2 ∨ -b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ -p_891 ∨ break c in DIMACS: 3833 -3834 3835 -891 1162 0 c 2-1 --> 1 c (-b^{1, 891}_2 ∧ b^{1, 891}_1 ∧ -b^{1, 891}_0 ∧ -p_891) -> (-b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ b^{1, 892}_0) c in CNF: c b^{1, 891}_2 ∨ -b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ p_891 ∨ -b^{1, 892}_2 c b^{1, 891}_2 ∨ -b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ p_891 ∨ -b^{1, 892}_1 c b^{1, 891}_2 ∨ -b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ p_891 ∨ b^{1, 892}_0 c in DIMACS: 3833 -3834 3835 891 -3836 0 3833 -3834 3835 891 -3837 0 3833 -3834 3835 891 3838 0 c 1-1 --> 0 c (-b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ b^{1, 891}_0 ∧ -p_891) -> (-b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ -b^{1, 892}_0) c in CNF: c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ p_891 ∨ -b^{1, 892}_2 c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ p_891 ∨ -b^{1, 892}_1 c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ p_891 ∨ -b^{1, 892}_0 c in DIMACS: 3833 3834 -3835 891 -3836 0 3833 3834 -3835 891 -3837 0 3833 3834 -3835 891 -3838 0 c 0-1 --> -1 c (-b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ -b^{1, 891}_0 ∧ -p_891) -> ( b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ b^{1, 892}_0) c in CNF: c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ p_891 ∨ b^{1, 892}_2 c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ p_891 ∨ -b^{1, 892}_1 c b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ p_891 ∨ b^{1, 892}_0 c in DIMACS: 3833 3834 3835 891 3836 0 3833 3834 3835 891 -3837 0 3833 3834 3835 891 3838 0 c -1-1 --> -2 c ( b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ b^{1, 891}_0 ∧ -p_891) -> ( b^{1, 892}_2 ∧ b^{1, 892}_1 ∧ -b^{1, 892}_0) c in CNF: c -b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ p_891 ∨ b^{1, 892}_2 c -b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ p_891 ∨ b^{1, 892}_1 c -b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ p_891 ∨ -b^{1, 892}_0 c in DIMACS: -3833 3834 -3835 891 3836 0 -3833 3834 -3835 891 3837 0 -3833 3834 -3835 891 -3838 0 c -2-1 --> break c ( b^{1, 891}_2 ∧ b^{1, 891}_1 ∧ -b^{1, 891}_0 ∧ -p_891) -> break c in CNF: c -b^{1, 891}_2 ∨ -b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ p_891 ∨ break c in DIMACS: -3833 -3834 3835 891 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 891}_2 ∧ -b^{1, 891}_1 ∧ -b^{1, 891}_0 ∧ true) c in CNF: c -b^{1, 891}_2 ∨ b^{1, 891}_1 ∨ b^{1, 891}_0 ∨ false c in DIMACS: -3833 3834 3835 0 c 3 does not represent an automaton state. c -(-b^{1, 891}_2 ∧ b^{1, 891}_1 ∧ b^{1, 891}_0 ∧ true) c in CNF: c b^{1, 891}_2 ∨ -b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ false c in DIMACS: 3833 -3834 -3835 0 c -3 does not represent an automaton state. c -( b^{1, 891}_2 ∧ b^{1, 891}_1 ∧ b^{1, 891}_0 ∧ true) c in CNF: c -b^{1, 891}_2 ∨ -b^{1, 891}_1 ∨ -b^{1, 891}_0 ∨ false c in DIMACS: -3833 -3834 -3835 0 c i = 892 c -2+1 --> -1 c ( b^{1, 892}_2 ∧ b^{1, 892}_1 ∧ -b^{1, 892}_0 ∧ p_892) -> ( b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ b^{1, 893}_0) c in CNF: c -b^{1, 892}_2 ∨ -b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ -p_892 ∨ b^{1, 893}_2 c -b^{1, 892}_2 ∨ -b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ -p_892 ∨ -b^{1, 893}_1 c -b^{1, 892}_2 ∨ -b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ -p_892 ∨ b^{1, 893}_0 c in DIMACS: -3836 -3837 3838 -892 3839 0 -3836 -3837 3838 -892 -3840 0 -3836 -3837 3838 -892 3841 0 c -1+1 --> 0 c ( b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ b^{1, 892}_0 ∧ p_892) -> (-b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ -b^{1, 893}_0) c in CNF: c -b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ -p_892 ∨ -b^{1, 893}_2 c -b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ -p_892 ∨ -b^{1, 893}_1 c -b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ -p_892 ∨ -b^{1, 893}_0 c in DIMACS: -3836 3837 -3838 -892 -3839 0 -3836 3837 -3838 -892 -3840 0 -3836 3837 -3838 -892 -3841 0 c 0+1 --> 1 c (-b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ -b^{1, 892}_0 ∧ p_892) -> (-b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ b^{1, 893}_0) c in CNF: c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ -p_892 ∨ -b^{1, 893}_2 c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ -p_892 ∨ -b^{1, 893}_1 c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ -p_892 ∨ b^{1, 893}_0 c in DIMACS: 3836 3837 3838 -892 -3839 0 3836 3837 3838 -892 -3840 0 3836 3837 3838 -892 3841 0 c 1+1 --> 2 c (-b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ b^{1, 892}_0 ∧ p_892) -> (-b^{1, 893}_2 ∧ b^{1, 893}_1 ∧ -b^{1, 893}_0) c in CNF: c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ -p_892 ∨ -b^{1, 893}_2 c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ -p_892 ∨ b^{1, 893}_1 c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ -p_892 ∨ -b^{1, 893}_0 c in DIMACS: 3836 3837 -3838 -892 -3839 0 3836 3837 -3838 -892 3840 0 3836 3837 -3838 -892 -3841 0 c 2+1 --> break c (-b^{1, 892}_2 ∧ b^{1, 892}_1 ∧ -b^{1, 892}_0 ∧ p_892) -> break c in CNF: c b^{1, 892}_2 ∨ -b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ -p_892 ∨ break c in DIMACS: 3836 -3837 3838 -892 1162 0 c 2-1 --> 1 c (-b^{1, 892}_2 ∧ b^{1, 892}_1 ∧ -b^{1, 892}_0 ∧ -p_892) -> (-b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ b^{1, 893}_0) c in CNF: c b^{1, 892}_2 ∨ -b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ p_892 ∨ -b^{1, 893}_2 c b^{1, 892}_2 ∨ -b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ p_892 ∨ -b^{1, 893}_1 c b^{1, 892}_2 ∨ -b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ p_892 ∨ b^{1, 893}_0 c in DIMACS: 3836 -3837 3838 892 -3839 0 3836 -3837 3838 892 -3840 0 3836 -3837 3838 892 3841 0 c 1-1 --> 0 c (-b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ b^{1, 892}_0 ∧ -p_892) -> (-b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ -b^{1, 893}_0) c in CNF: c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ p_892 ∨ -b^{1, 893}_2 c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ p_892 ∨ -b^{1, 893}_1 c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ p_892 ∨ -b^{1, 893}_0 c in DIMACS: 3836 3837 -3838 892 -3839 0 3836 3837 -3838 892 -3840 0 3836 3837 -3838 892 -3841 0 c 0-1 --> -1 c (-b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ -b^{1, 892}_0 ∧ -p_892) -> ( b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ b^{1, 893}_0) c in CNF: c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ p_892 ∨ b^{1, 893}_2 c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ p_892 ∨ -b^{1, 893}_1 c b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ p_892 ∨ b^{1, 893}_0 c in DIMACS: 3836 3837 3838 892 3839 0 3836 3837 3838 892 -3840 0 3836 3837 3838 892 3841 0 c -1-1 --> -2 c ( b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ b^{1, 892}_0 ∧ -p_892) -> ( b^{1, 893}_2 ∧ b^{1, 893}_1 ∧ -b^{1, 893}_0) c in CNF: c -b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ p_892 ∨ b^{1, 893}_2 c -b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ p_892 ∨ b^{1, 893}_1 c -b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ p_892 ∨ -b^{1, 893}_0 c in DIMACS: -3836 3837 -3838 892 3839 0 -3836 3837 -3838 892 3840 0 -3836 3837 -3838 892 -3841 0 c -2-1 --> break c ( b^{1, 892}_2 ∧ b^{1, 892}_1 ∧ -b^{1, 892}_0 ∧ -p_892) -> break c in CNF: c -b^{1, 892}_2 ∨ -b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ p_892 ∨ break c in DIMACS: -3836 -3837 3838 892 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 892}_2 ∧ -b^{1, 892}_1 ∧ -b^{1, 892}_0 ∧ true) c in CNF: c -b^{1, 892}_2 ∨ b^{1, 892}_1 ∨ b^{1, 892}_0 ∨ false c in DIMACS: -3836 3837 3838 0 c 3 does not represent an automaton state. c -(-b^{1, 892}_2 ∧ b^{1, 892}_1 ∧ b^{1, 892}_0 ∧ true) c in CNF: c b^{1, 892}_2 ∨ -b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ false c in DIMACS: 3836 -3837 -3838 0 c -3 does not represent an automaton state. c -( b^{1, 892}_2 ∧ b^{1, 892}_1 ∧ b^{1, 892}_0 ∧ true) c in CNF: c -b^{1, 892}_2 ∨ -b^{1, 892}_1 ∨ -b^{1, 892}_0 ∨ false c in DIMACS: -3836 -3837 -3838 0 c i = 893 c -2+1 --> -1 c ( b^{1, 893}_2 ∧ b^{1, 893}_1 ∧ -b^{1, 893}_0 ∧ p_893) -> ( b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ b^{1, 894}_0) c in CNF: c -b^{1, 893}_2 ∨ -b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ -p_893 ∨ b^{1, 894}_2 c -b^{1, 893}_2 ∨ -b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ -p_893 ∨ -b^{1, 894}_1 c -b^{1, 893}_2 ∨ -b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ -p_893 ∨ b^{1, 894}_0 c in DIMACS: -3839 -3840 3841 -893 3842 0 -3839 -3840 3841 -893 -3843 0 -3839 -3840 3841 -893 3844 0 c -1+1 --> 0 c ( b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ b^{1, 893}_0 ∧ p_893) -> (-b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ -b^{1, 894}_0) c in CNF: c -b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ -p_893 ∨ -b^{1, 894}_2 c -b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ -p_893 ∨ -b^{1, 894}_1 c -b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ -p_893 ∨ -b^{1, 894}_0 c in DIMACS: -3839 3840 -3841 -893 -3842 0 -3839 3840 -3841 -893 -3843 0 -3839 3840 -3841 -893 -3844 0 c 0+1 --> 1 c (-b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ -b^{1, 893}_0 ∧ p_893) -> (-b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ b^{1, 894}_0) c in CNF: c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ -p_893 ∨ -b^{1, 894}_2 c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ -p_893 ∨ -b^{1, 894}_1 c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ -p_893 ∨ b^{1, 894}_0 c in DIMACS: 3839 3840 3841 -893 -3842 0 3839 3840 3841 -893 -3843 0 3839 3840 3841 -893 3844 0 c 1+1 --> 2 c (-b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ b^{1, 893}_0 ∧ p_893) -> (-b^{1, 894}_2 ∧ b^{1, 894}_1 ∧ -b^{1, 894}_0) c in CNF: c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ -p_893 ∨ -b^{1, 894}_2 c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ -p_893 ∨ b^{1, 894}_1 c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ -p_893 ∨ -b^{1, 894}_0 c in DIMACS: 3839 3840 -3841 -893 -3842 0 3839 3840 -3841 -893 3843 0 3839 3840 -3841 -893 -3844 0 c 2+1 --> break c (-b^{1, 893}_2 ∧ b^{1, 893}_1 ∧ -b^{1, 893}_0 ∧ p_893) -> break c in CNF: c b^{1, 893}_2 ∨ -b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ -p_893 ∨ break c in DIMACS: 3839 -3840 3841 -893 1162 0 c 2-1 --> 1 c (-b^{1, 893}_2 ∧ b^{1, 893}_1 ∧ -b^{1, 893}_0 ∧ -p_893) -> (-b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ b^{1, 894}_0) c in CNF: c b^{1, 893}_2 ∨ -b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ p_893 ∨ -b^{1, 894}_2 c b^{1, 893}_2 ∨ -b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ p_893 ∨ -b^{1, 894}_1 c b^{1, 893}_2 ∨ -b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ p_893 ∨ b^{1, 894}_0 c in DIMACS: 3839 -3840 3841 893 -3842 0 3839 -3840 3841 893 -3843 0 3839 -3840 3841 893 3844 0 c 1-1 --> 0 c (-b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ b^{1, 893}_0 ∧ -p_893) -> (-b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ -b^{1, 894}_0) c in CNF: c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ p_893 ∨ -b^{1, 894}_2 c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ p_893 ∨ -b^{1, 894}_1 c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ p_893 ∨ -b^{1, 894}_0 c in DIMACS: 3839 3840 -3841 893 -3842 0 3839 3840 -3841 893 -3843 0 3839 3840 -3841 893 -3844 0 c 0-1 --> -1 c (-b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ -b^{1, 893}_0 ∧ -p_893) -> ( b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ b^{1, 894}_0) c in CNF: c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ p_893 ∨ b^{1, 894}_2 c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ p_893 ∨ -b^{1, 894}_1 c b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ p_893 ∨ b^{1, 894}_0 c in DIMACS: 3839 3840 3841 893 3842 0 3839 3840 3841 893 -3843 0 3839 3840 3841 893 3844 0 c -1-1 --> -2 c ( b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ b^{1, 893}_0 ∧ -p_893) -> ( b^{1, 894}_2 ∧ b^{1, 894}_1 ∧ -b^{1, 894}_0) c in CNF: c -b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ p_893 ∨ b^{1, 894}_2 c -b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ p_893 ∨ b^{1, 894}_1 c -b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ p_893 ∨ -b^{1, 894}_0 c in DIMACS: -3839 3840 -3841 893 3842 0 -3839 3840 -3841 893 3843 0 -3839 3840 -3841 893 -3844 0 c -2-1 --> break c ( b^{1, 893}_2 ∧ b^{1, 893}_1 ∧ -b^{1, 893}_0 ∧ -p_893) -> break c in CNF: c -b^{1, 893}_2 ∨ -b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ p_893 ∨ break c in DIMACS: -3839 -3840 3841 893 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 893}_2 ∧ -b^{1, 893}_1 ∧ -b^{1, 893}_0 ∧ true) c in CNF: c -b^{1, 893}_2 ∨ b^{1, 893}_1 ∨ b^{1, 893}_0 ∨ false c in DIMACS: -3839 3840 3841 0 c 3 does not represent an automaton state. c -(-b^{1, 893}_2 ∧ b^{1, 893}_1 ∧ b^{1, 893}_0 ∧ true) c in CNF: c b^{1, 893}_2 ∨ -b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ false c in DIMACS: 3839 -3840 -3841 0 c -3 does not represent an automaton state. c -( b^{1, 893}_2 ∧ b^{1, 893}_1 ∧ b^{1, 893}_0 ∧ true) c in CNF: c -b^{1, 893}_2 ∨ -b^{1, 893}_1 ∨ -b^{1, 893}_0 ∨ false c in DIMACS: -3839 -3840 -3841 0 c i = 894 c -2+1 --> -1 c ( b^{1, 894}_2 ∧ b^{1, 894}_1 ∧ -b^{1, 894}_0 ∧ p_894) -> ( b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ b^{1, 895}_0) c in CNF: c -b^{1, 894}_2 ∨ -b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ -p_894 ∨ b^{1, 895}_2 c -b^{1, 894}_2 ∨ -b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ -p_894 ∨ -b^{1, 895}_1 c -b^{1, 894}_2 ∨ -b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ -p_894 ∨ b^{1, 895}_0 c in DIMACS: -3842 -3843 3844 -894 3845 0 -3842 -3843 3844 -894 -3846 0 -3842 -3843 3844 -894 3847 0 c -1+1 --> 0 c ( b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ b^{1, 894}_0 ∧ p_894) -> (-b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ -b^{1, 895}_0) c in CNF: c -b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ -p_894 ∨ -b^{1, 895}_2 c -b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ -p_894 ∨ -b^{1, 895}_1 c -b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ -p_894 ∨ -b^{1, 895}_0 c in DIMACS: -3842 3843 -3844 -894 -3845 0 -3842 3843 -3844 -894 -3846 0 -3842 3843 -3844 -894 -3847 0 c 0+1 --> 1 c (-b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ -b^{1, 894}_0 ∧ p_894) -> (-b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ b^{1, 895}_0) c in CNF: c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ -p_894 ∨ -b^{1, 895}_2 c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ -p_894 ∨ -b^{1, 895}_1 c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ -p_894 ∨ b^{1, 895}_0 c in DIMACS: 3842 3843 3844 -894 -3845 0 3842 3843 3844 -894 -3846 0 3842 3843 3844 -894 3847 0 c 1+1 --> 2 c (-b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ b^{1, 894}_0 ∧ p_894) -> (-b^{1, 895}_2 ∧ b^{1, 895}_1 ∧ -b^{1, 895}_0) c in CNF: c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ -p_894 ∨ -b^{1, 895}_2 c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ -p_894 ∨ b^{1, 895}_1 c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ -p_894 ∨ -b^{1, 895}_0 c in DIMACS: 3842 3843 -3844 -894 -3845 0 3842 3843 -3844 -894 3846 0 3842 3843 -3844 -894 -3847 0 c 2+1 --> break c (-b^{1, 894}_2 ∧ b^{1, 894}_1 ∧ -b^{1, 894}_0 ∧ p_894) -> break c in CNF: c b^{1, 894}_2 ∨ -b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ -p_894 ∨ break c in DIMACS: 3842 -3843 3844 -894 1162 0 c 2-1 --> 1 c (-b^{1, 894}_2 ∧ b^{1, 894}_1 ∧ -b^{1, 894}_0 ∧ -p_894) -> (-b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ b^{1, 895}_0) c in CNF: c b^{1, 894}_2 ∨ -b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ p_894 ∨ -b^{1, 895}_2 c b^{1, 894}_2 ∨ -b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ p_894 ∨ -b^{1, 895}_1 c b^{1, 894}_2 ∨ -b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ p_894 ∨ b^{1, 895}_0 c in DIMACS: 3842 -3843 3844 894 -3845 0 3842 -3843 3844 894 -3846 0 3842 -3843 3844 894 3847 0 c 1-1 --> 0 c (-b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ b^{1, 894}_0 ∧ -p_894) -> (-b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ -b^{1, 895}_0) c in CNF: c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ p_894 ∨ -b^{1, 895}_2 c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ p_894 ∨ -b^{1, 895}_1 c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ p_894 ∨ -b^{1, 895}_0 c in DIMACS: 3842 3843 -3844 894 -3845 0 3842 3843 -3844 894 -3846 0 3842 3843 -3844 894 -3847 0 c 0-1 --> -1 c (-b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ -b^{1, 894}_0 ∧ -p_894) -> ( b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ b^{1, 895}_0) c in CNF: c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ p_894 ∨ b^{1, 895}_2 c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ p_894 ∨ -b^{1, 895}_1 c b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ p_894 ∨ b^{1, 895}_0 c in DIMACS: 3842 3843 3844 894 3845 0 3842 3843 3844 894 -3846 0 3842 3843 3844 894 3847 0 c -1-1 --> -2 c ( b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ b^{1, 894}_0 ∧ -p_894) -> ( b^{1, 895}_2 ∧ b^{1, 895}_1 ∧ -b^{1, 895}_0) c in CNF: c -b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ p_894 ∨ b^{1, 895}_2 c -b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ p_894 ∨ b^{1, 895}_1 c -b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ p_894 ∨ -b^{1, 895}_0 c in DIMACS: -3842 3843 -3844 894 3845 0 -3842 3843 -3844 894 3846 0 -3842 3843 -3844 894 -3847 0 c -2-1 --> break c ( b^{1, 894}_2 ∧ b^{1, 894}_1 ∧ -b^{1, 894}_0 ∧ -p_894) -> break c in CNF: c -b^{1, 894}_2 ∨ -b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ p_894 ∨ break c in DIMACS: -3842 -3843 3844 894 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 894}_2 ∧ -b^{1, 894}_1 ∧ -b^{1, 894}_0 ∧ true) c in CNF: c -b^{1, 894}_2 ∨ b^{1, 894}_1 ∨ b^{1, 894}_0 ∨ false c in DIMACS: -3842 3843 3844 0 c 3 does not represent an automaton state. c -(-b^{1, 894}_2 ∧ b^{1, 894}_1 ∧ b^{1, 894}_0 ∧ true) c in CNF: c b^{1, 894}_2 ∨ -b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ false c in DIMACS: 3842 -3843 -3844 0 c -3 does not represent an automaton state. c -( b^{1, 894}_2 ∧ b^{1, 894}_1 ∧ b^{1, 894}_0 ∧ true) c in CNF: c -b^{1, 894}_2 ∨ -b^{1, 894}_1 ∨ -b^{1, 894}_0 ∨ false c in DIMACS: -3842 -3843 -3844 0 c i = 895 c -2+1 --> -1 c ( b^{1, 895}_2 ∧ b^{1, 895}_1 ∧ -b^{1, 895}_0 ∧ p_895) -> ( b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ b^{1, 896}_0) c in CNF: c -b^{1, 895}_2 ∨ -b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ -p_895 ∨ b^{1, 896}_2 c -b^{1, 895}_2 ∨ -b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ -p_895 ∨ -b^{1, 896}_1 c -b^{1, 895}_2 ∨ -b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ -p_895 ∨ b^{1, 896}_0 c in DIMACS: -3845 -3846 3847 -895 3848 0 -3845 -3846 3847 -895 -3849 0 -3845 -3846 3847 -895 3850 0 c -1+1 --> 0 c ( b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ b^{1, 895}_0 ∧ p_895) -> (-b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ -b^{1, 896}_0) c in CNF: c -b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ -p_895 ∨ -b^{1, 896}_2 c -b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ -p_895 ∨ -b^{1, 896}_1 c -b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ -p_895 ∨ -b^{1, 896}_0 c in DIMACS: -3845 3846 -3847 -895 -3848 0 -3845 3846 -3847 -895 -3849 0 -3845 3846 -3847 -895 -3850 0 c 0+1 --> 1 c (-b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ -b^{1, 895}_0 ∧ p_895) -> (-b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ b^{1, 896}_0) c in CNF: c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ -p_895 ∨ -b^{1, 896}_2 c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ -p_895 ∨ -b^{1, 896}_1 c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ -p_895 ∨ b^{1, 896}_0 c in DIMACS: 3845 3846 3847 -895 -3848 0 3845 3846 3847 -895 -3849 0 3845 3846 3847 -895 3850 0 c 1+1 --> 2 c (-b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ b^{1, 895}_0 ∧ p_895) -> (-b^{1, 896}_2 ∧ b^{1, 896}_1 ∧ -b^{1, 896}_0) c in CNF: c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ -p_895 ∨ -b^{1, 896}_2 c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ -p_895 ∨ b^{1, 896}_1 c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ -p_895 ∨ -b^{1, 896}_0 c in DIMACS: 3845 3846 -3847 -895 -3848 0 3845 3846 -3847 -895 3849 0 3845 3846 -3847 -895 -3850 0 c 2+1 --> break c (-b^{1, 895}_2 ∧ b^{1, 895}_1 ∧ -b^{1, 895}_0 ∧ p_895) -> break c in CNF: c b^{1, 895}_2 ∨ -b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ -p_895 ∨ break c in DIMACS: 3845 -3846 3847 -895 1162 0 c 2-1 --> 1 c (-b^{1, 895}_2 ∧ b^{1, 895}_1 ∧ -b^{1, 895}_0 ∧ -p_895) -> (-b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ b^{1, 896}_0) c in CNF: c b^{1, 895}_2 ∨ -b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ p_895 ∨ -b^{1, 896}_2 c b^{1, 895}_2 ∨ -b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ p_895 ∨ -b^{1, 896}_1 c b^{1, 895}_2 ∨ -b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ p_895 ∨ b^{1, 896}_0 c in DIMACS: 3845 -3846 3847 895 -3848 0 3845 -3846 3847 895 -3849 0 3845 -3846 3847 895 3850 0 c 1-1 --> 0 c (-b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ b^{1, 895}_0 ∧ -p_895) -> (-b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ -b^{1, 896}_0) c in CNF: c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ p_895 ∨ -b^{1, 896}_2 c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ p_895 ∨ -b^{1, 896}_1 c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ p_895 ∨ -b^{1, 896}_0 c in DIMACS: 3845 3846 -3847 895 -3848 0 3845 3846 -3847 895 -3849 0 3845 3846 -3847 895 -3850 0 c 0-1 --> -1 c (-b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ -b^{1, 895}_0 ∧ -p_895) -> ( b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ b^{1, 896}_0) c in CNF: c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ p_895 ∨ b^{1, 896}_2 c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ p_895 ∨ -b^{1, 896}_1 c b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ p_895 ∨ b^{1, 896}_0 c in DIMACS: 3845 3846 3847 895 3848 0 3845 3846 3847 895 -3849 0 3845 3846 3847 895 3850 0 c -1-1 --> -2 c ( b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ b^{1, 895}_0 ∧ -p_895) -> ( b^{1, 896}_2 ∧ b^{1, 896}_1 ∧ -b^{1, 896}_0) c in CNF: c -b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ p_895 ∨ b^{1, 896}_2 c -b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ p_895 ∨ b^{1, 896}_1 c -b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ p_895 ∨ -b^{1, 896}_0 c in DIMACS: -3845 3846 -3847 895 3848 0 -3845 3846 -3847 895 3849 0 -3845 3846 -3847 895 -3850 0 c -2-1 --> break c ( b^{1, 895}_2 ∧ b^{1, 895}_1 ∧ -b^{1, 895}_0 ∧ -p_895) -> break c in CNF: c -b^{1, 895}_2 ∨ -b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ p_895 ∨ break c in DIMACS: -3845 -3846 3847 895 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 895}_2 ∧ -b^{1, 895}_1 ∧ -b^{1, 895}_0 ∧ true) c in CNF: c -b^{1, 895}_2 ∨ b^{1, 895}_1 ∨ b^{1, 895}_0 ∨ false c in DIMACS: -3845 3846 3847 0 c 3 does not represent an automaton state. c -(-b^{1, 895}_2 ∧ b^{1, 895}_1 ∧ b^{1, 895}_0 ∧ true) c in CNF: c b^{1, 895}_2 ∨ -b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ false c in DIMACS: 3845 -3846 -3847 0 c -3 does not represent an automaton state. c -( b^{1, 895}_2 ∧ b^{1, 895}_1 ∧ b^{1, 895}_0 ∧ true) c in CNF: c -b^{1, 895}_2 ∨ -b^{1, 895}_1 ∨ -b^{1, 895}_0 ∨ false c in DIMACS: -3845 -3846 -3847 0 c i = 896 c -2+1 --> -1 c ( b^{1, 896}_2 ∧ b^{1, 896}_1 ∧ -b^{1, 896}_0 ∧ p_896) -> ( b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ b^{1, 897}_0) c in CNF: c -b^{1, 896}_2 ∨ -b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ -p_896 ∨ b^{1, 897}_2 c -b^{1, 896}_2 ∨ -b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ -p_896 ∨ -b^{1, 897}_1 c -b^{1, 896}_2 ∨ -b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ -p_896 ∨ b^{1, 897}_0 c in DIMACS: -3848 -3849 3850 -896 3851 0 -3848 -3849 3850 -896 -3852 0 -3848 -3849 3850 -896 3853 0 c -1+1 --> 0 c ( b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ b^{1, 896}_0 ∧ p_896) -> (-b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ -b^{1, 897}_0) c in CNF: c -b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ -p_896 ∨ -b^{1, 897}_2 c -b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ -p_896 ∨ -b^{1, 897}_1 c -b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ -p_896 ∨ -b^{1, 897}_0 c in DIMACS: -3848 3849 -3850 -896 -3851 0 -3848 3849 -3850 -896 -3852 0 -3848 3849 -3850 -896 -3853 0 c 0+1 --> 1 c (-b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ -b^{1, 896}_0 ∧ p_896) -> (-b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ b^{1, 897}_0) c in CNF: c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ -p_896 ∨ -b^{1, 897}_2 c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ -p_896 ∨ -b^{1, 897}_1 c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ -p_896 ∨ b^{1, 897}_0 c in DIMACS: 3848 3849 3850 -896 -3851 0 3848 3849 3850 -896 -3852 0 3848 3849 3850 -896 3853 0 c 1+1 --> 2 c (-b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ b^{1, 896}_0 ∧ p_896) -> (-b^{1, 897}_2 ∧ b^{1, 897}_1 ∧ -b^{1, 897}_0) c in CNF: c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ -p_896 ∨ -b^{1, 897}_2 c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ -p_896 ∨ b^{1, 897}_1 c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ -p_896 ∨ -b^{1, 897}_0 c in DIMACS: 3848 3849 -3850 -896 -3851 0 3848 3849 -3850 -896 3852 0 3848 3849 -3850 -896 -3853 0 c 2+1 --> break c (-b^{1, 896}_2 ∧ b^{1, 896}_1 ∧ -b^{1, 896}_0 ∧ p_896) -> break c in CNF: c b^{1, 896}_2 ∨ -b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ -p_896 ∨ break c in DIMACS: 3848 -3849 3850 -896 1162 0 c 2-1 --> 1 c (-b^{1, 896}_2 ∧ b^{1, 896}_1 ∧ -b^{1, 896}_0 ∧ -p_896) -> (-b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ b^{1, 897}_0) c in CNF: c b^{1, 896}_2 ∨ -b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ p_896 ∨ -b^{1, 897}_2 c b^{1, 896}_2 ∨ -b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ p_896 ∨ -b^{1, 897}_1 c b^{1, 896}_2 ∨ -b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ p_896 ∨ b^{1, 897}_0 c in DIMACS: 3848 -3849 3850 896 -3851 0 3848 -3849 3850 896 -3852 0 3848 -3849 3850 896 3853 0 c 1-1 --> 0 c (-b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ b^{1, 896}_0 ∧ -p_896) -> (-b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ -b^{1, 897}_0) c in CNF: c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ p_896 ∨ -b^{1, 897}_2 c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ p_896 ∨ -b^{1, 897}_1 c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ p_896 ∨ -b^{1, 897}_0 c in DIMACS: 3848 3849 -3850 896 -3851 0 3848 3849 -3850 896 -3852 0 3848 3849 -3850 896 -3853 0 c 0-1 --> -1 c (-b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ -b^{1, 896}_0 ∧ -p_896) -> ( b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ b^{1, 897}_0) c in CNF: c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ p_896 ∨ b^{1, 897}_2 c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ p_896 ∨ -b^{1, 897}_1 c b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ p_896 ∨ b^{1, 897}_0 c in DIMACS: 3848 3849 3850 896 3851 0 3848 3849 3850 896 -3852 0 3848 3849 3850 896 3853 0 c -1-1 --> -2 c ( b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ b^{1, 896}_0 ∧ -p_896) -> ( b^{1, 897}_2 ∧ b^{1, 897}_1 ∧ -b^{1, 897}_0) c in CNF: c -b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ p_896 ∨ b^{1, 897}_2 c -b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ p_896 ∨ b^{1, 897}_1 c -b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ p_896 ∨ -b^{1, 897}_0 c in DIMACS: -3848 3849 -3850 896 3851 0 -3848 3849 -3850 896 3852 0 -3848 3849 -3850 896 -3853 0 c -2-1 --> break c ( b^{1, 896}_2 ∧ b^{1, 896}_1 ∧ -b^{1, 896}_0 ∧ -p_896) -> break c in CNF: c -b^{1, 896}_2 ∨ -b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ p_896 ∨ break c in DIMACS: -3848 -3849 3850 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 896}_2 ∧ -b^{1, 896}_1 ∧ -b^{1, 896}_0 ∧ true) c in CNF: c -b^{1, 896}_2 ∨ b^{1, 896}_1 ∨ b^{1, 896}_0 ∨ false c in DIMACS: -3848 3849 3850 0 c 3 does not represent an automaton state. c -(-b^{1, 896}_2 ∧ b^{1, 896}_1 ∧ b^{1, 896}_0 ∧ true) c in CNF: c b^{1, 896}_2 ∨ -b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ false c in DIMACS: 3848 -3849 -3850 0 c -3 does not represent an automaton state. c -( b^{1, 896}_2 ∧ b^{1, 896}_1 ∧ b^{1, 896}_0 ∧ true) c in CNF: c -b^{1, 896}_2 ∨ -b^{1, 896}_1 ∨ -b^{1, 896}_0 ∨ false c in DIMACS: -3848 -3849 -3850 0 c i = 897 c -2+1 --> -1 c ( b^{1, 897}_2 ∧ b^{1, 897}_1 ∧ -b^{1, 897}_0 ∧ p_897) -> ( b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ b^{1, 898}_0) c in CNF: c -b^{1, 897}_2 ∨ -b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ -p_897 ∨ b^{1, 898}_2 c -b^{1, 897}_2 ∨ -b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ -p_897 ∨ -b^{1, 898}_1 c -b^{1, 897}_2 ∨ -b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ -p_897 ∨ b^{1, 898}_0 c in DIMACS: -3851 -3852 3853 -897 3854 0 -3851 -3852 3853 -897 -3855 0 -3851 -3852 3853 -897 3856 0 c -1+1 --> 0 c ( b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ b^{1, 897}_0 ∧ p_897) -> (-b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ -b^{1, 898}_0) c in CNF: c -b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ -p_897 ∨ -b^{1, 898}_2 c -b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ -p_897 ∨ -b^{1, 898}_1 c -b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ -p_897 ∨ -b^{1, 898}_0 c in DIMACS: -3851 3852 -3853 -897 -3854 0 -3851 3852 -3853 -897 -3855 0 -3851 3852 -3853 -897 -3856 0 c 0+1 --> 1 c (-b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ -b^{1, 897}_0 ∧ p_897) -> (-b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ b^{1, 898}_0) c in CNF: c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ -p_897 ∨ -b^{1, 898}_2 c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ -p_897 ∨ -b^{1, 898}_1 c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ -p_897 ∨ b^{1, 898}_0 c in DIMACS: 3851 3852 3853 -897 -3854 0 3851 3852 3853 -897 -3855 0 3851 3852 3853 -897 3856 0 c 1+1 --> 2 c (-b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ b^{1, 897}_0 ∧ p_897) -> (-b^{1, 898}_2 ∧ b^{1, 898}_1 ∧ -b^{1, 898}_0) c in CNF: c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ -p_897 ∨ -b^{1, 898}_2 c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ -p_897 ∨ b^{1, 898}_1 c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ -p_897 ∨ -b^{1, 898}_0 c in DIMACS: 3851 3852 -3853 -897 -3854 0 3851 3852 -3853 -897 3855 0 3851 3852 -3853 -897 -3856 0 c 2+1 --> break c (-b^{1, 897}_2 ∧ b^{1, 897}_1 ∧ -b^{1, 897}_0 ∧ p_897) -> break c in CNF: c b^{1, 897}_2 ∨ -b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ -p_897 ∨ break c in DIMACS: 3851 -3852 3853 -897 1162 0 c 2-1 --> 1 c (-b^{1, 897}_2 ∧ b^{1, 897}_1 ∧ -b^{1, 897}_0 ∧ -p_897) -> (-b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ b^{1, 898}_0) c in CNF: c b^{1, 897}_2 ∨ -b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ p_897 ∨ -b^{1, 898}_2 c b^{1, 897}_2 ∨ -b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ p_897 ∨ -b^{1, 898}_1 c b^{1, 897}_2 ∨ -b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ p_897 ∨ b^{1, 898}_0 c in DIMACS: 3851 -3852 3853 897 -3854 0 3851 -3852 3853 897 -3855 0 3851 -3852 3853 897 3856 0 c 1-1 --> 0 c (-b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ b^{1, 897}_0 ∧ -p_897) -> (-b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ -b^{1, 898}_0) c in CNF: c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ p_897 ∨ -b^{1, 898}_2 c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ p_897 ∨ -b^{1, 898}_1 c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ p_897 ∨ -b^{1, 898}_0 c in DIMACS: 3851 3852 -3853 897 -3854 0 3851 3852 -3853 897 -3855 0 3851 3852 -3853 897 -3856 0 c 0-1 --> -1 c (-b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ -b^{1, 897}_0 ∧ -p_897) -> ( b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ b^{1, 898}_0) c in CNF: c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ p_897 ∨ b^{1, 898}_2 c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ p_897 ∨ -b^{1, 898}_1 c b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ p_897 ∨ b^{1, 898}_0 c in DIMACS: 3851 3852 3853 897 3854 0 3851 3852 3853 897 -3855 0 3851 3852 3853 897 3856 0 c -1-1 --> -2 c ( b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ b^{1, 897}_0 ∧ -p_897) -> ( b^{1, 898}_2 ∧ b^{1, 898}_1 ∧ -b^{1, 898}_0) c in CNF: c -b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ p_897 ∨ b^{1, 898}_2 c -b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ p_897 ∨ b^{1, 898}_1 c -b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ p_897 ∨ -b^{1, 898}_0 c in DIMACS: -3851 3852 -3853 897 3854 0 -3851 3852 -3853 897 3855 0 -3851 3852 -3853 897 -3856 0 c -2-1 --> break c ( b^{1, 897}_2 ∧ b^{1, 897}_1 ∧ -b^{1, 897}_0 ∧ -p_897) -> break c in CNF: c -b^{1, 897}_2 ∨ -b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ p_897 ∨ break c in DIMACS: -3851 -3852 3853 897 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 897}_2 ∧ -b^{1, 897}_1 ∧ -b^{1, 897}_0 ∧ true) c in CNF: c -b^{1, 897}_2 ∨ b^{1, 897}_1 ∨ b^{1, 897}_0 ∨ false c in DIMACS: -3851 3852 3853 0 c 3 does not represent an automaton state. c -(-b^{1, 897}_2 ∧ b^{1, 897}_1 ∧ b^{1, 897}_0 ∧ true) c in CNF: c b^{1, 897}_2 ∨ -b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ false c in DIMACS: 3851 -3852 -3853 0 c -3 does not represent an automaton state. c -( b^{1, 897}_2 ∧ b^{1, 897}_1 ∧ b^{1, 897}_0 ∧ true) c in CNF: c -b^{1, 897}_2 ∨ -b^{1, 897}_1 ∨ -b^{1, 897}_0 ∨ false c in DIMACS: -3851 -3852 -3853 0 c i = 898 c -2+1 --> -1 c ( b^{1, 898}_2 ∧ b^{1, 898}_1 ∧ -b^{1, 898}_0 ∧ p_898) -> ( b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ b^{1, 899}_0) c in CNF: c -b^{1, 898}_2 ∨ -b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ -p_898 ∨ b^{1, 899}_2 c -b^{1, 898}_2 ∨ -b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ -p_898 ∨ -b^{1, 899}_1 c -b^{1, 898}_2 ∨ -b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ -p_898 ∨ b^{1, 899}_0 c in DIMACS: -3854 -3855 3856 -898 3857 0 -3854 -3855 3856 -898 -3858 0 -3854 -3855 3856 -898 3859 0 c -1+1 --> 0 c ( b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ b^{1, 898}_0 ∧ p_898) -> (-b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ -b^{1, 899}_0) c in CNF: c -b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ -p_898 ∨ -b^{1, 899}_2 c -b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ -p_898 ∨ -b^{1, 899}_1 c -b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ -p_898 ∨ -b^{1, 899}_0 c in DIMACS: -3854 3855 -3856 -898 -3857 0 -3854 3855 -3856 -898 -3858 0 -3854 3855 -3856 -898 -3859 0 c 0+1 --> 1 c (-b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ -b^{1, 898}_0 ∧ p_898) -> (-b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ b^{1, 899}_0) c in CNF: c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ -p_898 ∨ -b^{1, 899}_2 c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ -p_898 ∨ -b^{1, 899}_1 c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ -p_898 ∨ b^{1, 899}_0 c in DIMACS: 3854 3855 3856 -898 -3857 0 3854 3855 3856 -898 -3858 0 3854 3855 3856 -898 3859 0 c 1+1 --> 2 c (-b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ b^{1, 898}_0 ∧ p_898) -> (-b^{1, 899}_2 ∧ b^{1, 899}_1 ∧ -b^{1, 899}_0) c in CNF: c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ -p_898 ∨ -b^{1, 899}_2 c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ -p_898 ∨ b^{1, 899}_1 c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ -p_898 ∨ -b^{1, 899}_0 c in DIMACS: 3854 3855 -3856 -898 -3857 0 3854 3855 -3856 -898 3858 0 3854 3855 -3856 -898 -3859 0 c 2+1 --> break c (-b^{1, 898}_2 ∧ b^{1, 898}_1 ∧ -b^{1, 898}_0 ∧ p_898) -> break c in CNF: c b^{1, 898}_2 ∨ -b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ -p_898 ∨ break c in DIMACS: 3854 -3855 3856 -898 1162 0 c 2-1 --> 1 c (-b^{1, 898}_2 ∧ b^{1, 898}_1 ∧ -b^{1, 898}_0 ∧ -p_898) -> (-b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ b^{1, 899}_0) c in CNF: c b^{1, 898}_2 ∨ -b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ p_898 ∨ -b^{1, 899}_2 c b^{1, 898}_2 ∨ -b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ p_898 ∨ -b^{1, 899}_1 c b^{1, 898}_2 ∨ -b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ p_898 ∨ b^{1, 899}_0 c in DIMACS: 3854 -3855 3856 898 -3857 0 3854 -3855 3856 898 -3858 0 3854 -3855 3856 898 3859 0 c 1-1 --> 0 c (-b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ b^{1, 898}_0 ∧ -p_898) -> (-b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ -b^{1, 899}_0) c in CNF: c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ p_898 ∨ -b^{1, 899}_2 c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ p_898 ∨ -b^{1, 899}_1 c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ p_898 ∨ -b^{1, 899}_0 c in DIMACS: 3854 3855 -3856 898 -3857 0 3854 3855 -3856 898 -3858 0 3854 3855 -3856 898 -3859 0 c 0-1 --> -1 c (-b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ -b^{1, 898}_0 ∧ -p_898) -> ( b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ b^{1, 899}_0) c in CNF: c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ p_898 ∨ b^{1, 899}_2 c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ p_898 ∨ -b^{1, 899}_1 c b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ p_898 ∨ b^{1, 899}_0 c in DIMACS: 3854 3855 3856 898 3857 0 3854 3855 3856 898 -3858 0 3854 3855 3856 898 3859 0 c -1-1 --> -2 c ( b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ b^{1, 898}_0 ∧ -p_898) -> ( b^{1, 899}_2 ∧ b^{1, 899}_1 ∧ -b^{1, 899}_0) c in CNF: c -b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ p_898 ∨ b^{1, 899}_2 c -b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ p_898 ∨ b^{1, 899}_1 c -b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ p_898 ∨ -b^{1, 899}_0 c in DIMACS: -3854 3855 -3856 898 3857 0 -3854 3855 -3856 898 3858 0 -3854 3855 -3856 898 -3859 0 c -2-1 --> break c ( b^{1, 898}_2 ∧ b^{1, 898}_1 ∧ -b^{1, 898}_0 ∧ -p_898) -> break c in CNF: c -b^{1, 898}_2 ∨ -b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ p_898 ∨ break c in DIMACS: -3854 -3855 3856 898 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 898}_2 ∧ -b^{1, 898}_1 ∧ -b^{1, 898}_0 ∧ true) c in CNF: c -b^{1, 898}_2 ∨ b^{1, 898}_1 ∨ b^{1, 898}_0 ∨ false c in DIMACS: -3854 3855 3856 0 c 3 does not represent an automaton state. c -(-b^{1, 898}_2 ∧ b^{1, 898}_1 ∧ b^{1, 898}_0 ∧ true) c in CNF: c b^{1, 898}_2 ∨ -b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ false c in DIMACS: 3854 -3855 -3856 0 c -3 does not represent an automaton state. c -( b^{1, 898}_2 ∧ b^{1, 898}_1 ∧ b^{1, 898}_0 ∧ true) c in CNF: c -b^{1, 898}_2 ∨ -b^{1, 898}_1 ∨ -b^{1, 898}_0 ∨ false c in DIMACS: -3854 -3855 -3856 0 c i = 899 c -2+1 --> -1 c ( b^{1, 899}_2 ∧ b^{1, 899}_1 ∧ -b^{1, 899}_0 ∧ p_899) -> ( b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ b^{1, 900}_0) c in CNF: c -b^{1, 899}_2 ∨ -b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ -p_899 ∨ b^{1, 900}_2 c -b^{1, 899}_2 ∨ -b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ -p_899 ∨ -b^{1, 900}_1 c -b^{1, 899}_2 ∨ -b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ -p_899 ∨ b^{1, 900}_0 c in DIMACS: -3857 -3858 3859 -899 3860 0 -3857 -3858 3859 -899 -3861 0 -3857 -3858 3859 -899 3862 0 c -1+1 --> 0 c ( b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ b^{1, 899}_0 ∧ p_899) -> (-b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ -b^{1, 900}_0) c in CNF: c -b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ -p_899 ∨ -b^{1, 900}_2 c -b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ -p_899 ∨ -b^{1, 900}_1 c -b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ -p_899 ∨ -b^{1, 900}_0 c in DIMACS: -3857 3858 -3859 -899 -3860 0 -3857 3858 -3859 -899 -3861 0 -3857 3858 -3859 -899 -3862 0 c 0+1 --> 1 c (-b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ -b^{1, 899}_0 ∧ p_899) -> (-b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ b^{1, 900}_0) c in CNF: c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ -p_899 ∨ -b^{1, 900}_2 c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ -p_899 ∨ -b^{1, 900}_1 c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ -p_899 ∨ b^{1, 900}_0 c in DIMACS: 3857 3858 3859 -899 -3860 0 3857 3858 3859 -899 -3861 0 3857 3858 3859 -899 3862 0 c 1+1 --> 2 c (-b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ b^{1, 899}_0 ∧ p_899) -> (-b^{1, 900}_2 ∧ b^{1, 900}_1 ∧ -b^{1, 900}_0) c in CNF: c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ -p_899 ∨ -b^{1, 900}_2 c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ -p_899 ∨ b^{1, 900}_1 c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ -p_899 ∨ -b^{1, 900}_0 c in DIMACS: 3857 3858 -3859 -899 -3860 0 3857 3858 -3859 -899 3861 0 3857 3858 -3859 -899 -3862 0 c 2+1 --> break c (-b^{1, 899}_2 ∧ b^{1, 899}_1 ∧ -b^{1, 899}_0 ∧ p_899) -> break c in CNF: c b^{1, 899}_2 ∨ -b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ -p_899 ∨ break c in DIMACS: 3857 -3858 3859 -899 1162 0 c 2-1 --> 1 c (-b^{1, 899}_2 ∧ b^{1, 899}_1 ∧ -b^{1, 899}_0 ∧ -p_899) -> (-b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ b^{1, 900}_0) c in CNF: c b^{1, 899}_2 ∨ -b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ p_899 ∨ -b^{1, 900}_2 c b^{1, 899}_2 ∨ -b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ p_899 ∨ -b^{1, 900}_1 c b^{1, 899}_2 ∨ -b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ p_899 ∨ b^{1, 900}_0 c in DIMACS: 3857 -3858 3859 899 -3860 0 3857 -3858 3859 899 -3861 0 3857 -3858 3859 899 3862 0 c 1-1 --> 0 c (-b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ b^{1, 899}_0 ∧ -p_899) -> (-b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ -b^{1, 900}_0) c in CNF: c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ p_899 ∨ -b^{1, 900}_2 c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ p_899 ∨ -b^{1, 900}_1 c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ p_899 ∨ -b^{1, 900}_0 c in DIMACS: 3857 3858 -3859 899 -3860 0 3857 3858 -3859 899 -3861 0 3857 3858 -3859 899 -3862 0 c 0-1 --> -1 c (-b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ -b^{1, 899}_0 ∧ -p_899) -> ( b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ b^{1, 900}_0) c in CNF: c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ p_899 ∨ b^{1, 900}_2 c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ p_899 ∨ -b^{1, 900}_1 c b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ p_899 ∨ b^{1, 900}_0 c in DIMACS: 3857 3858 3859 899 3860 0 3857 3858 3859 899 -3861 0 3857 3858 3859 899 3862 0 c -1-1 --> -2 c ( b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ b^{1, 899}_0 ∧ -p_899) -> ( b^{1, 900}_2 ∧ b^{1, 900}_1 ∧ -b^{1, 900}_0) c in CNF: c -b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ p_899 ∨ b^{1, 900}_2 c -b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ p_899 ∨ b^{1, 900}_1 c -b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ p_899 ∨ -b^{1, 900}_0 c in DIMACS: -3857 3858 -3859 899 3860 0 -3857 3858 -3859 899 3861 0 -3857 3858 -3859 899 -3862 0 c -2-1 --> break c ( b^{1, 899}_2 ∧ b^{1, 899}_1 ∧ -b^{1, 899}_0 ∧ -p_899) -> break c in CNF: c -b^{1, 899}_2 ∨ -b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ p_899 ∨ break c in DIMACS: -3857 -3858 3859 899 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 899}_2 ∧ -b^{1, 899}_1 ∧ -b^{1, 899}_0 ∧ true) c in CNF: c -b^{1, 899}_2 ∨ b^{1, 899}_1 ∨ b^{1, 899}_0 ∨ false c in DIMACS: -3857 3858 3859 0 c 3 does not represent an automaton state. c -(-b^{1, 899}_2 ∧ b^{1, 899}_1 ∧ b^{1, 899}_0 ∧ true) c in CNF: c b^{1, 899}_2 ∨ -b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ false c in DIMACS: 3857 -3858 -3859 0 c -3 does not represent an automaton state. c -( b^{1, 899}_2 ∧ b^{1, 899}_1 ∧ b^{1, 899}_0 ∧ true) c in CNF: c -b^{1, 899}_2 ∨ -b^{1, 899}_1 ∨ -b^{1, 899}_0 ∨ false c in DIMACS: -3857 -3858 -3859 0 c i = 900 c -2+1 --> -1 c ( b^{1, 900}_2 ∧ b^{1, 900}_1 ∧ -b^{1, 900}_0 ∧ p_900) -> ( b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ b^{1, 901}_0) c in CNF: c -b^{1, 900}_2 ∨ -b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ -p_900 ∨ b^{1, 901}_2 c -b^{1, 900}_2 ∨ -b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ -p_900 ∨ -b^{1, 901}_1 c -b^{1, 900}_2 ∨ -b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ -p_900 ∨ b^{1, 901}_0 c in DIMACS: -3860 -3861 3862 -900 3863 0 -3860 -3861 3862 -900 -3864 0 -3860 -3861 3862 -900 3865 0 c -1+1 --> 0 c ( b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ b^{1, 900}_0 ∧ p_900) -> (-b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ -b^{1, 901}_0) c in CNF: c -b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ -p_900 ∨ -b^{1, 901}_2 c -b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ -p_900 ∨ -b^{1, 901}_1 c -b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ -p_900 ∨ -b^{1, 901}_0 c in DIMACS: -3860 3861 -3862 -900 -3863 0 -3860 3861 -3862 -900 -3864 0 -3860 3861 -3862 -900 -3865 0 c 0+1 --> 1 c (-b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ -b^{1, 900}_0 ∧ p_900) -> (-b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ b^{1, 901}_0) c in CNF: c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ -p_900 ∨ -b^{1, 901}_2 c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ -p_900 ∨ -b^{1, 901}_1 c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ -p_900 ∨ b^{1, 901}_0 c in DIMACS: 3860 3861 3862 -900 -3863 0 3860 3861 3862 -900 -3864 0 3860 3861 3862 -900 3865 0 c 1+1 --> 2 c (-b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ b^{1, 900}_0 ∧ p_900) -> (-b^{1, 901}_2 ∧ b^{1, 901}_1 ∧ -b^{1, 901}_0) c in CNF: c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ -p_900 ∨ -b^{1, 901}_2 c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ -p_900 ∨ b^{1, 901}_1 c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ -p_900 ∨ -b^{1, 901}_0 c in DIMACS: 3860 3861 -3862 -900 -3863 0 3860 3861 -3862 -900 3864 0 3860 3861 -3862 -900 -3865 0 c 2+1 --> break c (-b^{1, 900}_2 ∧ b^{1, 900}_1 ∧ -b^{1, 900}_0 ∧ p_900) -> break c in CNF: c b^{1, 900}_2 ∨ -b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ -p_900 ∨ break c in DIMACS: 3860 -3861 3862 -900 1162 0 c 2-1 --> 1 c (-b^{1, 900}_2 ∧ b^{1, 900}_1 ∧ -b^{1, 900}_0 ∧ -p_900) -> (-b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ b^{1, 901}_0) c in CNF: c b^{1, 900}_2 ∨ -b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ p_900 ∨ -b^{1, 901}_2 c b^{1, 900}_2 ∨ -b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ p_900 ∨ -b^{1, 901}_1 c b^{1, 900}_2 ∨ -b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ p_900 ∨ b^{1, 901}_0 c in DIMACS: 3860 -3861 3862 900 -3863 0 3860 -3861 3862 900 -3864 0 3860 -3861 3862 900 3865 0 c 1-1 --> 0 c (-b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ b^{1, 900}_0 ∧ -p_900) -> (-b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ -b^{1, 901}_0) c in CNF: c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ p_900 ∨ -b^{1, 901}_2 c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ p_900 ∨ -b^{1, 901}_1 c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ p_900 ∨ -b^{1, 901}_0 c in DIMACS: 3860 3861 -3862 900 -3863 0 3860 3861 -3862 900 -3864 0 3860 3861 -3862 900 -3865 0 c 0-1 --> -1 c (-b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ -b^{1, 900}_0 ∧ -p_900) -> ( b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ b^{1, 901}_0) c in CNF: c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ p_900 ∨ b^{1, 901}_2 c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ p_900 ∨ -b^{1, 901}_1 c b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ p_900 ∨ b^{1, 901}_0 c in DIMACS: 3860 3861 3862 900 3863 0 3860 3861 3862 900 -3864 0 3860 3861 3862 900 3865 0 c -1-1 --> -2 c ( b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ b^{1, 900}_0 ∧ -p_900) -> ( b^{1, 901}_2 ∧ b^{1, 901}_1 ∧ -b^{1, 901}_0) c in CNF: c -b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ p_900 ∨ b^{1, 901}_2 c -b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ p_900 ∨ b^{1, 901}_1 c -b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ p_900 ∨ -b^{1, 901}_0 c in DIMACS: -3860 3861 -3862 900 3863 0 -3860 3861 -3862 900 3864 0 -3860 3861 -3862 900 -3865 0 c -2-1 --> break c ( b^{1, 900}_2 ∧ b^{1, 900}_1 ∧ -b^{1, 900}_0 ∧ -p_900) -> break c in CNF: c -b^{1, 900}_2 ∨ -b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ p_900 ∨ break c in DIMACS: -3860 -3861 3862 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 900}_2 ∧ -b^{1, 900}_1 ∧ -b^{1, 900}_0 ∧ true) c in CNF: c -b^{1, 900}_2 ∨ b^{1, 900}_1 ∨ b^{1, 900}_0 ∨ false c in DIMACS: -3860 3861 3862 0 c 3 does not represent an automaton state. c -(-b^{1, 900}_2 ∧ b^{1, 900}_1 ∧ b^{1, 900}_0 ∧ true) c in CNF: c b^{1, 900}_2 ∨ -b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ false c in DIMACS: 3860 -3861 -3862 0 c -3 does not represent an automaton state. c -( b^{1, 900}_2 ∧ b^{1, 900}_1 ∧ b^{1, 900}_0 ∧ true) c in CNF: c -b^{1, 900}_2 ∨ -b^{1, 900}_1 ∨ -b^{1, 900}_0 ∨ false c in DIMACS: -3860 -3861 -3862 0 c i = 901 c -2+1 --> -1 c ( b^{1, 901}_2 ∧ b^{1, 901}_1 ∧ -b^{1, 901}_0 ∧ p_901) -> ( b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ b^{1, 902}_0) c in CNF: c -b^{1, 901}_2 ∨ -b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ -p_901 ∨ b^{1, 902}_2 c -b^{1, 901}_2 ∨ -b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ -p_901 ∨ -b^{1, 902}_1 c -b^{1, 901}_2 ∨ -b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ -p_901 ∨ b^{1, 902}_0 c in DIMACS: -3863 -3864 3865 -901 3866 0 -3863 -3864 3865 -901 -3867 0 -3863 -3864 3865 -901 3868 0 c -1+1 --> 0 c ( b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ b^{1, 901}_0 ∧ p_901) -> (-b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ -b^{1, 902}_0) c in CNF: c -b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ -p_901 ∨ -b^{1, 902}_2 c -b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ -p_901 ∨ -b^{1, 902}_1 c -b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ -p_901 ∨ -b^{1, 902}_0 c in DIMACS: -3863 3864 -3865 -901 -3866 0 -3863 3864 -3865 -901 -3867 0 -3863 3864 -3865 -901 -3868 0 c 0+1 --> 1 c (-b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ -b^{1, 901}_0 ∧ p_901) -> (-b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ b^{1, 902}_0) c in CNF: c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ -p_901 ∨ -b^{1, 902}_2 c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ -p_901 ∨ -b^{1, 902}_1 c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ -p_901 ∨ b^{1, 902}_0 c in DIMACS: 3863 3864 3865 -901 -3866 0 3863 3864 3865 -901 -3867 0 3863 3864 3865 -901 3868 0 c 1+1 --> 2 c (-b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ b^{1, 901}_0 ∧ p_901) -> (-b^{1, 902}_2 ∧ b^{1, 902}_1 ∧ -b^{1, 902}_0) c in CNF: c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ -p_901 ∨ -b^{1, 902}_2 c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ -p_901 ∨ b^{1, 902}_1 c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ -p_901 ∨ -b^{1, 902}_0 c in DIMACS: 3863 3864 -3865 -901 -3866 0 3863 3864 -3865 -901 3867 0 3863 3864 -3865 -901 -3868 0 c 2+1 --> break c (-b^{1, 901}_2 ∧ b^{1, 901}_1 ∧ -b^{1, 901}_0 ∧ p_901) -> break c in CNF: c b^{1, 901}_2 ∨ -b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ -p_901 ∨ break c in DIMACS: 3863 -3864 3865 -901 1162 0 c 2-1 --> 1 c (-b^{1, 901}_2 ∧ b^{1, 901}_1 ∧ -b^{1, 901}_0 ∧ -p_901) -> (-b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ b^{1, 902}_0) c in CNF: c b^{1, 901}_2 ∨ -b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ p_901 ∨ -b^{1, 902}_2 c b^{1, 901}_2 ∨ -b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ p_901 ∨ -b^{1, 902}_1 c b^{1, 901}_2 ∨ -b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ p_901 ∨ b^{1, 902}_0 c in DIMACS: 3863 -3864 3865 901 -3866 0 3863 -3864 3865 901 -3867 0 3863 -3864 3865 901 3868 0 c 1-1 --> 0 c (-b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ b^{1, 901}_0 ∧ -p_901) -> (-b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ -b^{1, 902}_0) c in CNF: c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ p_901 ∨ -b^{1, 902}_2 c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ p_901 ∨ -b^{1, 902}_1 c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ p_901 ∨ -b^{1, 902}_0 c in DIMACS: 3863 3864 -3865 901 -3866 0 3863 3864 -3865 901 -3867 0 3863 3864 -3865 901 -3868 0 c 0-1 --> -1 c (-b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ -b^{1, 901}_0 ∧ -p_901) -> ( b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ b^{1, 902}_0) c in CNF: c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ p_901 ∨ b^{1, 902}_2 c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ p_901 ∨ -b^{1, 902}_1 c b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ p_901 ∨ b^{1, 902}_0 c in DIMACS: 3863 3864 3865 901 3866 0 3863 3864 3865 901 -3867 0 3863 3864 3865 901 3868 0 c -1-1 --> -2 c ( b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ b^{1, 901}_0 ∧ -p_901) -> ( b^{1, 902}_2 ∧ b^{1, 902}_1 ∧ -b^{1, 902}_0) c in CNF: c -b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ p_901 ∨ b^{1, 902}_2 c -b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ p_901 ∨ b^{1, 902}_1 c -b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ p_901 ∨ -b^{1, 902}_0 c in DIMACS: -3863 3864 -3865 901 3866 0 -3863 3864 -3865 901 3867 0 -3863 3864 -3865 901 -3868 0 c -2-1 --> break c ( b^{1, 901}_2 ∧ b^{1, 901}_1 ∧ -b^{1, 901}_0 ∧ -p_901) -> break c in CNF: c -b^{1, 901}_2 ∨ -b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ p_901 ∨ break c in DIMACS: -3863 -3864 3865 901 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 901}_2 ∧ -b^{1, 901}_1 ∧ -b^{1, 901}_0 ∧ true) c in CNF: c -b^{1, 901}_2 ∨ b^{1, 901}_1 ∨ b^{1, 901}_0 ∨ false c in DIMACS: -3863 3864 3865 0 c 3 does not represent an automaton state. c -(-b^{1, 901}_2 ∧ b^{1, 901}_1 ∧ b^{1, 901}_0 ∧ true) c in CNF: c b^{1, 901}_2 ∨ -b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ false c in DIMACS: 3863 -3864 -3865 0 c -3 does not represent an automaton state. c -( b^{1, 901}_2 ∧ b^{1, 901}_1 ∧ b^{1, 901}_0 ∧ true) c in CNF: c -b^{1, 901}_2 ∨ -b^{1, 901}_1 ∨ -b^{1, 901}_0 ∨ false c in DIMACS: -3863 -3864 -3865 0 c i = 902 c -2+1 --> -1 c ( b^{1, 902}_2 ∧ b^{1, 902}_1 ∧ -b^{1, 902}_0 ∧ p_902) -> ( b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ b^{1, 903}_0) c in CNF: c -b^{1, 902}_2 ∨ -b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ -p_902 ∨ b^{1, 903}_2 c -b^{1, 902}_2 ∨ -b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ -p_902 ∨ -b^{1, 903}_1 c -b^{1, 902}_2 ∨ -b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ -p_902 ∨ b^{1, 903}_0 c in DIMACS: -3866 -3867 3868 -902 3869 0 -3866 -3867 3868 -902 -3870 0 -3866 -3867 3868 -902 3871 0 c -1+1 --> 0 c ( b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ b^{1, 902}_0 ∧ p_902) -> (-b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ -b^{1, 903}_0) c in CNF: c -b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ -p_902 ∨ -b^{1, 903}_2 c -b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ -p_902 ∨ -b^{1, 903}_1 c -b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ -p_902 ∨ -b^{1, 903}_0 c in DIMACS: -3866 3867 -3868 -902 -3869 0 -3866 3867 -3868 -902 -3870 0 -3866 3867 -3868 -902 -3871 0 c 0+1 --> 1 c (-b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ -b^{1, 902}_0 ∧ p_902) -> (-b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ b^{1, 903}_0) c in CNF: c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ -p_902 ∨ -b^{1, 903}_2 c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ -p_902 ∨ -b^{1, 903}_1 c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ -p_902 ∨ b^{1, 903}_0 c in DIMACS: 3866 3867 3868 -902 -3869 0 3866 3867 3868 -902 -3870 0 3866 3867 3868 -902 3871 0 c 1+1 --> 2 c (-b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ b^{1, 902}_0 ∧ p_902) -> (-b^{1, 903}_2 ∧ b^{1, 903}_1 ∧ -b^{1, 903}_0) c in CNF: c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ -p_902 ∨ -b^{1, 903}_2 c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ -p_902 ∨ b^{1, 903}_1 c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ -p_902 ∨ -b^{1, 903}_0 c in DIMACS: 3866 3867 -3868 -902 -3869 0 3866 3867 -3868 -902 3870 0 3866 3867 -3868 -902 -3871 0 c 2+1 --> break c (-b^{1, 902}_2 ∧ b^{1, 902}_1 ∧ -b^{1, 902}_0 ∧ p_902) -> break c in CNF: c b^{1, 902}_2 ∨ -b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ -p_902 ∨ break c in DIMACS: 3866 -3867 3868 -902 1162 0 c 2-1 --> 1 c (-b^{1, 902}_2 ∧ b^{1, 902}_1 ∧ -b^{1, 902}_0 ∧ -p_902) -> (-b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ b^{1, 903}_0) c in CNF: c b^{1, 902}_2 ∨ -b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ p_902 ∨ -b^{1, 903}_2 c b^{1, 902}_2 ∨ -b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ p_902 ∨ -b^{1, 903}_1 c b^{1, 902}_2 ∨ -b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ p_902 ∨ b^{1, 903}_0 c in DIMACS: 3866 -3867 3868 902 -3869 0 3866 -3867 3868 902 -3870 0 3866 -3867 3868 902 3871 0 c 1-1 --> 0 c (-b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ b^{1, 902}_0 ∧ -p_902) -> (-b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ -b^{1, 903}_0) c in CNF: c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ p_902 ∨ -b^{1, 903}_2 c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ p_902 ∨ -b^{1, 903}_1 c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ p_902 ∨ -b^{1, 903}_0 c in DIMACS: 3866 3867 -3868 902 -3869 0 3866 3867 -3868 902 -3870 0 3866 3867 -3868 902 -3871 0 c 0-1 --> -1 c (-b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ -b^{1, 902}_0 ∧ -p_902) -> ( b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ b^{1, 903}_0) c in CNF: c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ p_902 ∨ b^{1, 903}_2 c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ p_902 ∨ -b^{1, 903}_1 c b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ p_902 ∨ b^{1, 903}_0 c in DIMACS: 3866 3867 3868 902 3869 0 3866 3867 3868 902 -3870 0 3866 3867 3868 902 3871 0 c -1-1 --> -2 c ( b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ b^{1, 902}_0 ∧ -p_902) -> ( b^{1, 903}_2 ∧ b^{1, 903}_1 ∧ -b^{1, 903}_0) c in CNF: c -b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ p_902 ∨ b^{1, 903}_2 c -b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ p_902 ∨ b^{1, 903}_1 c -b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ p_902 ∨ -b^{1, 903}_0 c in DIMACS: -3866 3867 -3868 902 3869 0 -3866 3867 -3868 902 3870 0 -3866 3867 -3868 902 -3871 0 c -2-1 --> break c ( b^{1, 902}_2 ∧ b^{1, 902}_1 ∧ -b^{1, 902}_0 ∧ -p_902) -> break c in CNF: c -b^{1, 902}_2 ∨ -b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ p_902 ∨ break c in DIMACS: -3866 -3867 3868 902 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 902}_2 ∧ -b^{1, 902}_1 ∧ -b^{1, 902}_0 ∧ true) c in CNF: c -b^{1, 902}_2 ∨ b^{1, 902}_1 ∨ b^{1, 902}_0 ∨ false c in DIMACS: -3866 3867 3868 0 c 3 does not represent an automaton state. c -(-b^{1, 902}_2 ∧ b^{1, 902}_1 ∧ b^{1, 902}_0 ∧ true) c in CNF: c b^{1, 902}_2 ∨ -b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ false c in DIMACS: 3866 -3867 -3868 0 c -3 does not represent an automaton state. c -( b^{1, 902}_2 ∧ b^{1, 902}_1 ∧ b^{1, 902}_0 ∧ true) c in CNF: c -b^{1, 902}_2 ∨ -b^{1, 902}_1 ∨ -b^{1, 902}_0 ∨ false c in DIMACS: -3866 -3867 -3868 0 c i = 903 c -2+1 --> -1 c ( b^{1, 903}_2 ∧ b^{1, 903}_1 ∧ -b^{1, 903}_0 ∧ p_903) -> ( b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ b^{1, 904}_0) c in CNF: c -b^{1, 903}_2 ∨ -b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ -p_903 ∨ b^{1, 904}_2 c -b^{1, 903}_2 ∨ -b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ -p_903 ∨ -b^{1, 904}_1 c -b^{1, 903}_2 ∨ -b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ -p_903 ∨ b^{1, 904}_0 c in DIMACS: -3869 -3870 3871 -903 3872 0 -3869 -3870 3871 -903 -3873 0 -3869 -3870 3871 -903 3874 0 c -1+1 --> 0 c ( b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ b^{1, 903}_0 ∧ p_903) -> (-b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ -b^{1, 904}_0) c in CNF: c -b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ -p_903 ∨ -b^{1, 904}_2 c -b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ -p_903 ∨ -b^{1, 904}_1 c -b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ -p_903 ∨ -b^{1, 904}_0 c in DIMACS: -3869 3870 -3871 -903 -3872 0 -3869 3870 -3871 -903 -3873 0 -3869 3870 -3871 -903 -3874 0 c 0+1 --> 1 c (-b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ -b^{1, 903}_0 ∧ p_903) -> (-b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ b^{1, 904}_0) c in CNF: c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ -p_903 ∨ -b^{1, 904}_2 c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ -p_903 ∨ -b^{1, 904}_1 c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ -p_903 ∨ b^{1, 904}_0 c in DIMACS: 3869 3870 3871 -903 -3872 0 3869 3870 3871 -903 -3873 0 3869 3870 3871 -903 3874 0 c 1+1 --> 2 c (-b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ b^{1, 903}_0 ∧ p_903) -> (-b^{1, 904}_2 ∧ b^{1, 904}_1 ∧ -b^{1, 904}_0) c in CNF: c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ -p_903 ∨ -b^{1, 904}_2 c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ -p_903 ∨ b^{1, 904}_1 c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ -p_903 ∨ -b^{1, 904}_0 c in DIMACS: 3869 3870 -3871 -903 -3872 0 3869 3870 -3871 -903 3873 0 3869 3870 -3871 -903 -3874 0 c 2+1 --> break c (-b^{1, 903}_2 ∧ b^{1, 903}_1 ∧ -b^{1, 903}_0 ∧ p_903) -> break c in CNF: c b^{1, 903}_2 ∨ -b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ -p_903 ∨ break c in DIMACS: 3869 -3870 3871 -903 1162 0 c 2-1 --> 1 c (-b^{1, 903}_2 ∧ b^{1, 903}_1 ∧ -b^{1, 903}_0 ∧ -p_903) -> (-b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ b^{1, 904}_0) c in CNF: c b^{1, 903}_2 ∨ -b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ p_903 ∨ -b^{1, 904}_2 c b^{1, 903}_2 ∨ -b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ p_903 ∨ -b^{1, 904}_1 c b^{1, 903}_2 ∨ -b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ p_903 ∨ b^{1, 904}_0 c in DIMACS: 3869 -3870 3871 903 -3872 0 3869 -3870 3871 903 -3873 0 3869 -3870 3871 903 3874 0 c 1-1 --> 0 c (-b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ b^{1, 903}_0 ∧ -p_903) -> (-b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ -b^{1, 904}_0) c in CNF: c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ p_903 ∨ -b^{1, 904}_2 c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ p_903 ∨ -b^{1, 904}_1 c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ p_903 ∨ -b^{1, 904}_0 c in DIMACS: 3869 3870 -3871 903 -3872 0 3869 3870 -3871 903 -3873 0 3869 3870 -3871 903 -3874 0 c 0-1 --> -1 c (-b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ -b^{1, 903}_0 ∧ -p_903) -> ( b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ b^{1, 904}_0) c in CNF: c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ p_903 ∨ b^{1, 904}_2 c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ p_903 ∨ -b^{1, 904}_1 c b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ p_903 ∨ b^{1, 904}_0 c in DIMACS: 3869 3870 3871 903 3872 0 3869 3870 3871 903 -3873 0 3869 3870 3871 903 3874 0 c -1-1 --> -2 c ( b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ b^{1, 903}_0 ∧ -p_903) -> ( b^{1, 904}_2 ∧ b^{1, 904}_1 ∧ -b^{1, 904}_0) c in CNF: c -b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ p_903 ∨ b^{1, 904}_2 c -b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ p_903 ∨ b^{1, 904}_1 c -b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ p_903 ∨ -b^{1, 904}_0 c in DIMACS: -3869 3870 -3871 903 3872 0 -3869 3870 -3871 903 3873 0 -3869 3870 -3871 903 -3874 0 c -2-1 --> break c ( b^{1, 903}_2 ∧ b^{1, 903}_1 ∧ -b^{1, 903}_0 ∧ -p_903) -> break c in CNF: c -b^{1, 903}_2 ∨ -b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ p_903 ∨ break c in DIMACS: -3869 -3870 3871 903 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 903}_2 ∧ -b^{1, 903}_1 ∧ -b^{1, 903}_0 ∧ true) c in CNF: c -b^{1, 903}_2 ∨ b^{1, 903}_1 ∨ b^{1, 903}_0 ∨ false c in DIMACS: -3869 3870 3871 0 c 3 does not represent an automaton state. c -(-b^{1, 903}_2 ∧ b^{1, 903}_1 ∧ b^{1, 903}_0 ∧ true) c in CNF: c b^{1, 903}_2 ∨ -b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ false c in DIMACS: 3869 -3870 -3871 0 c -3 does not represent an automaton state. c -( b^{1, 903}_2 ∧ b^{1, 903}_1 ∧ b^{1, 903}_0 ∧ true) c in CNF: c -b^{1, 903}_2 ∨ -b^{1, 903}_1 ∨ -b^{1, 903}_0 ∨ false c in DIMACS: -3869 -3870 -3871 0 c i = 904 c -2+1 --> -1 c ( b^{1, 904}_2 ∧ b^{1, 904}_1 ∧ -b^{1, 904}_0 ∧ p_904) -> ( b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ b^{1, 905}_0) c in CNF: c -b^{1, 904}_2 ∨ -b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ -p_904 ∨ b^{1, 905}_2 c -b^{1, 904}_2 ∨ -b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ -p_904 ∨ -b^{1, 905}_1 c -b^{1, 904}_2 ∨ -b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ -p_904 ∨ b^{1, 905}_0 c in DIMACS: -3872 -3873 3874 -904 3875 0 -3872 -3873 3874 -904 -3876 0 -3872 -3873 3874 -904 3877 0 c -1+1 --> 0 c ( b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ b^{1, 904}_0 ∧ p_904) -> (-b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ -b^{1, 905}_0) c in CNF: c -b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ -p_904 ∨ -b^{1, 905}_2 c -b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ -p_904 ∨ -b^{1, 905}_1 c -b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ -p_904 ∨ -b^{1, 905}_0 c in DIMACS: -3872 3873 -3874 -904 -3875 0 -3872 3873 -3874 -904 -3876 0 -3872 3873 -3874 -904 -3877 0 c 0+1 --> 1 c (-b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ -b^{1, 904}_0 ∧ p_904) -> (-b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ b^{1, 905}_0) c in CNF: c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ -p_904 ∨ -b^{1, 905}_2 c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ -p_904 ∨ -b^{1, 905}_1 c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ -p_904 ∨ b^{1, 905}_0 c in DIMACS: 3872 3873 3874 -904 -3875 0 3872 3873 3874 -904 -3876 0 3872 3873 3874 -904 3877 0 c 1+1 --> 2 c (-b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ b^{1, 904}_0 ∧ p_904) -> (-b^{1, 905}_2 ∧ b^{1, 905}_1 ∧ -b^{1, 905}_0) c in CNF: c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ -p_904 ∨ -b^{1, 905}_2 c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ -p_904 ∨ b^{1, 905}_1 c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ -p_904 ∨ -b^{1, 905}_0 c in DIMACS: 3872 3873 -3874 -904 -3875 0 3872 3873 -3874 -904 3876 0 3872 3873 -3874 -904 -3877 0 c 2+1 --> break c (-b^{1, 904}_2 ∧ b^{1, 904}_1 ∧ -b^{1, 904}_0 ∧ p_904) -> break c in CNF: c b^{1, 904}_2 ∨ -b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ -p_904 ∨ break c in DIMACS: 3872 -3873 3874 -904 1162 0 c 2-1 --> 1 c (-b^{1, 904}_2 ∧ b^{1, 904}_1 ∧ -b^{1, 904}_0 ∧ -p_904) -> (-b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ b^{1, 905}_0) c in CNF: c b^{1, 904}_2 ∨ -b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ p_904 ∨ -b^{1, 905}_2 c b^{1, 904}_2 ∨ -b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ p_904 ∨ -b^{1, 905}_1 c b^{1, 904}_2 ∨ -b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ p_904 ∨ b^{1, 905}_0 c in DIMACS: 3872 -3873 3874 904 -3875 0 3872 -3873 3874 904 -3876 0 3872 -3873 3874 904 3877 0 c 1-1 --> 0 c (-b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ b^{1, 904}_0 ∧ -p_904) -> (-b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ -b^{1, 905}_0) c in CNF: c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ p_904 ∨ -b^{1, 905}_2 c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ p_904 ∨ -b^{1, 905}_1 c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ p_904 ∨ -b^{1, 905}_0 c in DIMACS: 3872 3873 -3874 904 -3875 0 3872 3873 -3874 904 -3876 0 3872 3873 -3874 904 -3877 0 c 0-1 --> -1 c (-b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ -b^{1, 904}_0 ∧ -p_904) -> ( b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ b^{1, 905}_0) c in CNF: c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ p_904 ∨ b^{1, 905}_2 c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ p_904 ∨ -b^{1, 905}_1 c b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ p_904 ∨ b^{1, 905}_0 c in DIMACS: 3872 3873 3874 904 3875 0 3872 3873 3874 904 -3876 0 3872 3873 3874 904 3877 0 c -1-1 --> -2 c ( b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ b^{1, 904}_0 ∧ -p_904) -> ( b^{1, 905}_2 ∧ b^{1, 905}_1 ∧ -b^{1, 905}_0) c in CNF: c -b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ p_904 ∨ b^{1, 905}_2 c -b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ p_904 ∨ b^{1, 905}_1 c -b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ p_904 ∨ -b^{1, 905}_0 c in DIMACS: -3872 3873 -3874 904 3875 0 -3872 3873 -3874 904 3876 0 -3872 3873 -3874 904 -3877 0 c -2-1 --> break c ( b^{1, 904}_2 ∧ b^{1, 904}_1 ∧ -b^{1, 904}_0 ∧ -p_904) -> break c in CNF: c -b^{1, 904}_2 ∨ -b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ p_904 ∨ break c in DIMACS: -3872 -3873 3874 904 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 904}_2 ∧ -b^{1, 904}_1 ∧ -b^{1, 904}_0 ∧ true) c in CNF: c -b^{1, 904}_2 ∨ b^{1, 904}_1 ∨ b^{1, 904}_0 ∨ false c in DIMACS: -3872 3873 3874 0 c 3 does not represent an automaton state. c -(-b^{1, 904}_2 ∧ b^{1, 904}_1 ∧ b^{1, 904}_0 ∧ true) c in CNF: c b^{1, 904}_2 ∨ -b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ false c in DIMACS: 3872 -3873 -3874 0 c -3 does not represent an automaton state. c -( b^{1, 904}_2 ∧ b^{1, 904}_1 ∧ b^{1, 904}_0 ∧ true) c in CNF: c -b^{1, 904}_2 ∨ -b^{1, 904}_1 ∨ -b^{1, 904}_0 ∨ false c in DIMACS: -3872 -3873 -3874 0 c i = 905 c -2+1 --> -1 c ( b^{1, 905}_2 ∧ b^{1, 905}_1 ∧ -b^{1, 905}_0 ∧ p_905) -> ( b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ b^{1, 906}_0) c in CNF: c -b^{1, 905}_2 ∨ -b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ -p_905 ∨ b^{1, 906}_2 c -b^{1, 905}_2 ∨ -b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ -p_905 ∨ -b^{1, 906}_1 c -b^{1, 905}_2 ∨ -b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ -p_905 ∨ b^{1, 906}_0 c in DIMACS: -3875 -3876 3877 -905 3878 0 -3875 -3876 3877 -905 -3879 0 -3875 -3876 3877 -905 3880 0 c -1+1 --> 0 c ( b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ b^{1, 905}_0 ∧ p_905) -> (-b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ -b^{1, 906}_0) c in CNF: c -b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ -p_905 ∨ -b^{1, 906}_2 c -b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ -p_905 ∨ -b^{1, 906}_1 c -b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ -p_905 ∨ -b^{1, 906}_0 c in DIMACS: -3875 3876 -3877 -905 -3878 0 -3875 3876 -3877 -905 -3879 0 -3875 3876 -3877 -905 -3880 0 c 0+1 --> 1 c (-b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ -b^{1, 905}_0 ∧ p_905) -> (-b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ b^{1, 906}_0) c in CNF: c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ -p_905 ∨ -b^{1, 906}_2 c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ -p_905 ∨ -b^{1, 906}_1 c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ -p_905 ∨ b^{1, 906}_0 c in DIMACS: 3875 3876 3877 -905 -3878 0 3875 3876 3877 -905 -3879 0 3875 3876 3877 -905 3880 0 c 1+1 --> 2 c (-b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ b^{1, 905}_0 ∧ p_905) -> (-b^{1, 906}_2 ∧ b^{1, 906}_1 ∧ -b^{1, 906}_0) c in CNF: c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ -p_905 ∨ -b^{1, 906}_2 c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ -p_905 ∨ b^{1, 906}_1 c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ -p_905 ∨ -b^{1, 906}_0 c in DIMACS: 3875 3876 -3877 -905 -3878 0 3875 3876 -3877 -905 3879 0 3875 3876 -3877 -905 -3880 0 c 2+1 --> break c (-b^{1, 905}_2 ∧ b^{1, 905}_1 ∧ -b^{1, 905}_0 ∧ p_905) -> break c in CNF: c b^{1, 905}_2 ∨ -b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ -p_905 ∨ break c in DIMACS: 3875 -3876 3877 -905 1162 0 c 2-1 --> 1 c (-b^{1, 905}_2 ∧ b^{1, 905}_1 ∧ -b^{1, 905}_0 ∧ -p_905) -> (-b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ b^{1, 906}_0) c in CNF: c b^{1, 905}_2 ∨ -b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ p_905 ∨ -b^{1, 906}_2 c b^{1, 905}_2 ∨ -b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ p_905 ∨ -b^{1, 906}_1 c b^{1, 905}_2 ∨ -b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ p_905 ∨ b^{1, 906}_0 c in DIMACS: 3875 -3876 3877 905 -3878 0 3875 -3876 3877 905 -3879 0 3875 -3876 3877 905 3880 0 c 1-1 --> 0 c (-b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ b^{1, 905}_0 ∧ -p_905) -> (-b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ -b^{1, 906}_0) c in CNF: c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ p_905 ∨ -b^{1, 906}_2 c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ p_905 ∨ -b^{1, 906}_1 c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ p_905 ∨ -b^{1, 906}_0 c in DIMACS: 3875 3876 -3877 905 -3878 0 3875 3876 -3877 905 -3879 0 3875 3876 -3877 905 -3880 0 c 0-1 --> -1 c (-b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ -b^{1, 905}_0 ∧ -p_905) -> ( b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ b^{1, 906}_0) c in CNF: c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ p_905 ∨ b^{1, 906}_2 c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ p_905 ∨ -b^{1, 906}_1 c b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ p_905 ∨ b^{1, 906}_0 c in DIMACS: 3875 3876 3877 905 3878 0 3875 3876 3877 905 -3879 0 3875 3876 3877 905 3880 0 c -1-1 --> -2 c ( b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ b^{1, 905}_0 ∧ -p_905) -> ( b^{1, 906}_2 ∧ b^{1, 906}_1 ∧ -b^{1, 906}_0) c in CNF: c -b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ p_905 ∨ b^{1, 906}_2 c -b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ p_905 ∨ b^{1, 906}_1 c -b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ p_905 ∨ -b^{1, 906}_0 c in DIMACS: -3875 3876 -3877 905 3878 0 -3875 3876 -3877 905 3879 0 -3875 3876 -3877 905 -3880 0 c -2-1 --> break c ( b^{1, 905}_2 ∧ b^{1, 905}_1 ∧ -b^{1, 905}_0 ∧ -p_905) -> break c in CNF: c -b^{1, 905}_2 ∨ -b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ p_905 ∨ break c in DIMACS: -3875 -3876 3877 905 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 905}_2 ∧ -b^{1, 905}_1 ∧ -b^{1, 905}_0 ∧ true) c in CNF: c -b^{1, 905}_2 ∨ b^{1, 905}_1 ∨ b^{1, 905}_0 ∨ false c in DIMACS: -3875 3876 3877 0 c 3 does not represent an automaton state. c -(-b^{1, 905}_2 ∧ b^{1, 905}_1 ∧ b^{1, 905}_0 ∧ true) c in CNF: c b^{1, 905}_2 ∨ -b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ false c in DIMACS: 3875 -3876 -3877 0 c -3 does not represent an automaton state. c -( b^{1, 905}_2 ∧ b^{1, 905}_1 ∧ b^{1, 905}_0 ∧ true) c in CNF: c -b^{1, 905}_2 ∨ -b^{1, 905}_1 ∨ -b^{1, 905}_0 ∨ false c in DIMACS: -3875 -3876 -3877 0 c i = 906 c -2+1 --> -1 c ( b^{1, 906}_2 ∧ b^{1, 906}_1 ∧ -b^{1, 906}_0 ∧ p_906) -> ( b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ b^{1, 907}_0) c in CNF: c -b^{1, 906}_2 ∨ -b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ -p_906 ∨ b^{1, 907}_2 c -b^{1, 906}_2 ∨ -b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ -p_906 ∨ -b^{1, 907}_1 c -b^{1, 906}_2 ∨ -b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ -p_906 ∨ b^{1, 907}_0 c in DIMACS: -3878 -3879 3880 -906 3881 0 -3878 -3879 3880 -906 -3882 0 -3878 -3879 3880 -906 3883 0 c -1+1 --> 0 c ( b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ b^{1, 906}_0 ∧ p_906) -> (-b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ -b^{1, 907}_0) c in CNF: c -b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ -p_906 ∨ -b^{1, 907}_2 c -b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ -p_906 ∨ -b^{1, 907}_1 c -b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ -p_906 ∨ -b^{1, 907}_0 c in DIMACS: -3878 3879 -3880 -906 -3881 0 -3878 3879 -3880 -906 -3882 0 -3878 3879 -3880 -906 -3883 0 c 0+1 --> 1 c (-b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ -b^{1, 906}_0 ∧ p_906) -> (-b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ b^{1, 907}_0) c in CNF: c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ -p_906 ∨ -b^{1, 907}_2 c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ -p_906 ∨ -b^{1, 907}_1 c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ -p_906 ∨ b^{1, 907}_0 c in DIMACS: 3878 3879 3880 -906 -3881 0 3878 3879 3880 -906 -3882 0 3878 3879 3880 -906 3883 0 c 1+1 --> 2 c (-b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ b^{1, 906}_0 ∧ p_906) -> (-b^{1, 907}_2 ∧ b^{1, 907}_1 ∧ -b^{1, 907}_0) c in CNF: c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ -p_906 ∨ -b^{1, 907}_2 c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ -p_906 ∨ b^{1, 907}_1 c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ -p_906 ∨ -b^{1, 907}_0 c in DIMACS: 3878 3879 -3880 -906 -3881 0 3878 3879 -3880 -906 3882 0 3878 3879 -3880 -906 -3883 0 c 2+1 --> break c (-b^{1, 906}_2 ∧ b^{1, 906}_1 ∧ -b^{1, 906}_0 ∧ p_906) -> break c in CNF: c b^{1, 906}_2 ∨ -b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ -p_906 ∨ break c in DIMACS: 3878 -3879 3880 -906 1162 0 c 2-1 --> 1 c (-b^{1, 906}_2 ∧ b^{1, 906}_1 ∧ -b^{1, 906}_0 ∧ -p_906) -> (-b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ b^{1, 907}_0) c in CNF: c b^{1, 906}_2 ∨ -b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ p_906 ∨ -b^{1, 907}_2 c b^{1, 906}_2 ∨ -b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ p_906 ∨ -b^{1, 907}_1 c b^{1, 906}_2 ∨ -b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ p_906 ∨ b^{1, 907}_0 c in DIMACS: 3878 -3879 3880 906 -3881 0 3878 -3879 3880 906 -3882 0 3878 -3879 3880 906 3883 0 c 1-1 --> 0 c (-b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ b^{1, 906}_0 ∧ -p_906) -> (-b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ -b^{1, 907}_0) c in CNF: c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ p_906 ∨ -b^{1, 907}_2 c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ p_906 ∨ -b^{1, 907}_1 c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ p_906 ∨ -b^{1, 907}_0 c in DIMACS: 3878 3879 -3880 906 -3881 0 3878 3879 -3880 906 -3882 0 3878 3879 -3880 906 -3883 0 c 0-1 --> -1 c (-b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ -b^{1, 906}_0 ∧ -p_906) -> ( b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ b^{1, 907}_0) c in CNF: c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ p_906 ∨ b^{1, 907}_2 c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ p_906 ∨ -b^{1, 907}_1 c b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ p_906 ∨ b^{1, 907}_0 c in DIMACS: 3878 3879 3880 906 3881 0 3878 3879 3880 906 -3882 0 3878 3879 3880 906 3883 0 c -1-1 --> -2 c ( b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ b^{1, 906}_0 ∧ -p_906) -> ( b^{1, 907}_2 ∧ b^{1, 907}_1 ∧ -b^{1, 907}_0) c in CNF: c -b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ p_906 ∨ b^{1, 907}_2 c -b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ p_906 ∨ b^{1, 907}_1 c -b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ p_906 ∨ -b^{1, 907}_0 c in DIMACS: -3878 3879 -3880 906 3881 0 -3878 3879 -3880 906 3882 0 -3878 3879 -3880 906 -3883 0 c -2-1 --> break c ( b^{1, 906}_2 ∧ b^{1, 906}_1 ∧ -b^{1, 906}_0 ∧ -p_906) -> break c in CNF: c -b^{1, 906}_2 ∨ -b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ p_906 ∨ break c in DIMACS: -3878 -3879 3880 906 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 906}_2 ∧ -b^{1, 906}_1 ∧ -b^{1, 906}_0 ∧ true) c in CNF: c -b^{1, 906}_2 ∨ b^{1, 906}_1 ∨ b^{1, 906}_0 ∨ false c in DIMACS: -3878 3879 3880 0 c 3 does not represent an automaton state. c -(-b^{1, 906}_2 ∧ b^{1, 906}_1 ∧ b^{1, 906}_0 ∧ true) c in CNF: c b^{1, 906}_2 ∨ -b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ false c in DIMACS: 3878 -3879 -3880 0 c -3 does not represent an automaton state. c -( b^{1, 906}_2 ∧ b^{1, 906}_1 ∧ b^{1, 906}_0 ∧ true) c in CNF: c -b^{1, 906}_2 ∨ -b^{1, 906}_1 ∨ -b^{1, 906}_0 ∨ false c in DIMACS: -3878 -3879 -3880 0 c i = 907 c -2+1 --> -1 c ( b^{1, 907}_2 ∧ b^{1, 907}_1 ∧ -b^{1, 907}_0 ∧ p_907) -> ( b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ b^{1, 908}_0) c in CNF: c -b^{1, 907}_2 ∨ -b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ -p_907 ∨ b^{1, 908}_2 c -b^{1, 907}_2 ∨ -b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ -p_907 ∨ -b^{1, 908}_1 c -b^{1, 907}_2 ∨ -b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ -p_907 ∨ b^{1, 908}_0 c in DIMACS: -3881 -3882 3883 -907 3884 0 -3881 -3882 3883 -907 -3885 0 -3881 -3882 3883 -907 3886 0 c -1+1 --> 0 c ( b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ b^{1, 907}_0 ∧ p_907) -> (-b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ -b^{1, 908}_0) c in CNF: c -b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ -p_907 ∨ -b^{1, 908}_2 c -b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ -p_907 ∨ -b^{1, 908}_1 c -b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ -p_907 ∨ -b^{1, 908}_0 c in DIMACS: -3881 3882 -3883 -907 -3884 0 -3881 3882 -3883 -907 -3885 0 -3881 3882 -3883 -907 -3886 0 c 0+1 --> 1 c (-b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ -b^{1, 907}_0 ∧ p_907) -> (-b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ b^{1, 908}_0) c in CNF: c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ -p_907 ∨ -b^{1, 908}_2 c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ -p_907 ∨ -b^{1, 908}_1 c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ -p_907 ∨ b^{1, 908}_0 c in DIMACS: 3881 3882 3883 -907 -3884 0 3881 3882 3883 -907 -3885 0 3881 3882 3883 -907 3886 0 c 1+1 --> 2 c (-b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ b^{1, 907}_0 ∧ p_907) -> (-b^{1, 908}_2 ∧ b^{1, 908}_1 ∧ -b^{1, 908}_0) c in CNF: c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ -p_907 ∨ -b^{1, 908}_2 c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ -p_907 ∨ b^{1, 908}_1 c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ -p_907 ∨ -b^{1, 908}_0 c in DIMACS: 3881 3882 -3883 -907 -3884 0 3881 3882 -3883 -907 3885 0 3881 3882 -3883 -907 -3886 0 c 2+1 --> break c (-b^{1, 907}_2 ∧ b^{1, 907}_1 ∧ -b^{1, 907}_0 ∧ p_907) -> break c in CNF: c b^{1, 907}_2 ∨ -b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ -p_907 ∨ break c in DIMACS: 3881 -3882 3883 -907 1162 0 c 2-1 --> 1 c (-b^{1, 907}_2 ∧ b^{1, 907}_1 ∧ -b^{1, 907}_0 ∧ -p_907) -> (-b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ b^{1, 908}_0) c in CNF: c b^{1, 907}_2 ∨ -b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ p_907 ∨ -b^{1, 908}_2 c b^{1, 907}_2 ∨ -b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ p_907 ∨ -b^{1, 908}_1 c b^{1, 907}_2 ∨ -b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ p_907 ∨ b^{1, 908}_0 c in DIMACS: 3881 -3882 3883 907 -3884 0 3881 -3882 3883 907 -3885 0 3881 -3882 3883 907 3886 0 c 1-1 --> 0 c (-b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ b^{1, 907}_0 ∧ -p_907) -> (-b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ -b^{1, 908}_0) c in CNF: c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ p_907 ∨ -b^{1, 908}_2 c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ p_907 ∨ -b^{1, 908}_1 c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ p_907 ∨ -b^{1, 908}_0 c in DIMACS: 3881 3882 -3883 907 -3884 0 3881 3882 -3883 907 -3885 0 3881 3882 -3883 907 -3886 0 c 0-1 --> -1 c (-b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ -b^{1, 907}_0 ∧ -p_907) -> ( b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ b^{1, 908}_0) c in CNF: c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ p_907 ∨ b^{1, 908}_2 c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ p_907 ∨ -b^{1, 908}_1 c b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ p_907 ∨ b^{1, 908}_0 c in DIMACS: 3881 3882 3883 907 3884 0 3881 3882 3883 907 -3885 0 3881 3882 3883 907 3886 0 c -1-1 --> -2 c ( b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ b^{1, 907}_0 ∧ -p_907) -> ( b^{1, 908}_2 ∧ b^{1, 908}_1 ∧ -b^{1, 908}_0) c in CNF: c -b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ p_907 ∨ b^{1, 908}_2 c -b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ p_907 ∨ b^{1, 908}_1 c -b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ p_907 ∨ -b^{1, 908}_0 c in DIMACS: -3881 3882 -3883 907 3884 0 -3881 3882 -3883 907 3885 0 -3881 3882 -3883 907 -3886 0 c -2-1 --> break c ( b^{1, 907}_2 ∧ b^{1, 907}_1 ∧ -b^{1, 907}_0 ∧ -p_907) -> break c in CNF: c -b^{1, 907}_2 ∨ -b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ p_907 ∨ break c in DIMACS: -3881 -3882 3883 907 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 907}_2 ∧ -b^{1, 907}_1 ∧ -b^{1, 907}_0 ∧ true) c in CNF: c -b^{1, 907}_2 ∨ b^{1, 907}_1 ∨ b^{1, 907}_0 ∨ false c in DIMACS: -3881 3882 3883 0 c 3 does not represent an automaton state. c -(-b^{1, 907}_2 ∧ b^{1, 907}_1 ∧ b^{1, 907}_0 ∧ true) c in CNF: c b^{1, 907}_2 ∨ -b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ false c in DIMACS: 3881 -3882 -3883 0 c -3 does not represent an automaton state. c -( b^{1, 907}_2 ∧ b^{1, 907}_1 ∧ b^{1, 907}_0 ∧ true) c in CNF: c -b^{1, 907}_2 ∨ -b^{1, 907}_1 ∨ -b^{1, 907}_0 ∨ false c in DIMACS: -3881 -3882 -3883 0 c i = 908 c -2+1 --> -1 c ( b^{1, 908}_2 ∧ b^{1, 908}_1 ∧ -b^{1, 908}_0 ∧ p_908) -> ( b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ b^{1, 909}_0) c in CNF: c -b^{1, 908}_2 ∨ -b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ -p_908 ∨ b^{1, 909}_2 c -b^{1, 908}_2 ∨ -b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ -p_908 ∨ -b^{1, 909}_1 c -b^{1, 908}_2 ∨ -b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ -p_908 ∨ b^{1, 909}_0 c in DIMACS: -3884 -3885 3886 -908 3887 0 -3884 -3885 3886 -908 -3888 0 -3884 -3885 3886 -908 3889 0 c -1+1 --> 0 c ( b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ b^{1, 908}_0 ∧ p_908) -> (-b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ -b^{1, 909}_0) c in CNF: c -b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ -p_908 ∨ -b^{1, 909}_2 c -b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ -p_908 ∨ -b^{1, 909}_1 c -b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ -p_908 ∨ -b^{1, 909}_0 c in DIMACS: -3884 3885 -3886 -908 -3887 0 -3884 3885 -3886 -908 -3888 0 -3884 3885 -3886 -908 -3889 0 c 0+1 --> 1 c (-b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ -b^{1, 908}_0 ∧ p_908) -> (-b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ b^{1, 909}_0) c in CNF: c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ -p_908 ∨ -b^{1, 909}_2 c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ -p_908 ∨ -b^{1, 909}_1 c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ -p_908 ∨ b^{1, 909}_0 c in DIMACS: 3884 3885 3886 -908 -3887 0 3884 3885 3886 -908 -3888 0 3884 3885 3886 -908 3889 0 c 1+1 --> 2 c (-b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ b^{1, 908}_0 ∧ p_908) -> (-b^{1, 909}_2 ∧ b^{1, 909}_1 ∧ -b^{1, 909}_0) c in CNF: c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ -p_908 ∨ -b^{1, 909}_2 c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ -p_908 ∨ b^{1, 909}_1 c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ -p_908 ∨ -b^{1, 909}_0 c in DIMACS: 3884 3885 -3886 -908 -3887 0 3884 3885 -3886 -908 3888 0 3884 3885 -3886 -908 -3889 0 c 2+1 --> break c (-b^{1, 908}_2 ∧ b^{1, 908}_1 ∧ -b^{1, 908}_0 ∧ p_908) -> break c in CNF: c b^{1, 908}_2 ∨ -b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ -p_908 ∨ break c in DIMACS: 3884 -3885 3886 -908 1162 0 c 2-1 --> 1 c (-b^{1, 908}_2 ∧ b^{1, 908}_1 ∧ -b^{1, 908}_0 ∧ -p_908) -> (-b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ b^{1, 909}_0) c in CNF: c b^{1, 908}_2 ∨ -b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ p_908 ∨ -b^{1, 909}_2 c b^{1, 908}_2 ∨ -b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ p_908 ∨ -b^{1, 909}_1 c b^{1, 908}_2 ∨ -b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ p_908 ∨ b^{1, 909}_0 c in DIMACS: 3884 -3885 3886 908 -3887 0 3884 -3885 3886 908 -3888 0 3884 -3885 3886 908 3889 0 c 1-1 --> 0 c (-b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ b^{1, 908}_0 ∧ -p_908) -> (-b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ -b^{1, 909}_0) c in CNF: c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ p_908 ∨ -b^{1, 909}_2 c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ p_908 ∨ -b^{1, 909}_1 c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ p_908 ∨ -b^{1, 909}_0 c in DIMACS: 3884 3885 -3886 908 -3887 0 3884 3885 -3886 908 -3888 0 3884 3885 -3886 908 -3889 0 c 0-1 --> -1 c (-b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ -b^{1, 908}_0 ∧ -p_908) -> ( b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ b^{1, 909}_0) c in CNF: c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ p_908 ∨ b^{1, 909}_2 c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ p_908 ∨ -b^{1, 909}_1 c b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ p_908 ∨ b^{1, 909}_0 c in DIMACS: 3884 3885 3886 908 3887 0 3884 3885 3886 908 -3888 0 3884 3885 3886 908 3889 0 c -1-1 --> -2 c ( b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ b^{1, 908}_0 ∧ -p_908) -> ( b^{1, 909}_2 ∧ b^{1, 909}_1 ∧ -b^{1, 909}_0) c in CNF: c -b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ p_908 ∨ b^{1, 909}_2 c -b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ p_908 ∨ b^{1, 909}_1 c -b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ p_908 ∨ -b^{1, 909}_0 c in DIMACS: -3884 3885 -3886 908 3887 0 -3884 3885 -3886 908 3888 0 -3884 3885 -3886 908 -3889 0 c -2-1 --> break c ( b^{1, 908}_2 ∧ b^{1, 908}_1 ∧ -b^{1, 908}_0 ∧ -p_908) -> break c in CNF: c -b^{1, 908}_2 ∨ -b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ p_908 ∨ break c in DIMACS: -3884 -3885 3886 908 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 908}_2 ∧ -b^{1, 908}_1 ∧ -b^{1, 908}_0 ∧ true) c in CNF: c -b^{1, 908}_2 ∨ b^{1, 908}_1 ∨ b^{1, 908}_0 ∨ false c in DIMACS: -3884 3885 3886 0 c 3 does not represent an automaton state. c -(-b^{1, 908}_2 ∧ b^{1, 908}_1 ∧ b^{1, 908}_0 ∧ true) c in CNF: c b^{1, 908}_2 ∨ -b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ false c in DIMACS: 3884 -3885 -3886 0 c -3 does not represent an automaton state. c -( b^{1, 908}_2 ∧ b^{1, 908}_1 ∧ b^{1, 908}_0 ∧ true) c in CNF: c -b^{1, 908}_2 ∨ -b^{1, 908}_1 ∨ -b^{1, 908}_0 ∨ false c in DIMACS: -3884 -3885 -3886 0 c i = 909 c -2+1 --> -1 c ( b^{1, 909}_2 ∧ b^{1, 909}_1 ∧ -b^{1, 909}_0 ∧ p_909) -> ( b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ b^{1, 910}_0) c in CNF: c -b^{1, 909}_2 ∨ -b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ -p_909 ∨ b^{1, 910}_2 c -b^{1, 909}_2 ∨ -b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ -p_909 ∨ -b^{1, 910}_1 c -b^{1, 909}_2 ∨ -b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ -p_909 ∨ b^{1, 910}_0 c in DIMACS: -3887 -3888 3889 -909 3890 0 -3887 -3888 3889 -909 -3891 0 -3887 -3888 3889 -909 3892 0 c -1+1 --> 0 c ( b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ b^{1, 909}_0 ∧ p_909) -> (-b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ -b^{1, 910}_0) c in CNF: c -b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ -p_909 ∨ -b^{1, 910}_2 c -b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ -p_909 ∨ -b^{1, 910}_1 c -b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ -p_909 ∨ -b^{1, 910}_0 c in DIMACS: -3887 3888 -3889 -909 -3890 0 -3887 3888 -3889 -909 -3891 0 -3887 3888 -3889 -909 -3892 0 c 0+1 --> 1 c (-b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ -b^{1, 909}_0 ∧ p_909) -> (-b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ b^{1, 910}_0) c in CNF: c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ -p_909 ∨ -b^{1, 910}_2 c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ -p_909 ∨ -b^{1, 910}_1 c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ -p_909 ∨ b^{1, 910}_0 c in DIMACS: 3887 3888 3889 -909 -3890 0 3887 3888 3889 -909 -3891 0 3887 3888 3889 -909 3892 0 c 1+1 --> 2 c (-b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ b^{1, 909}_0 ∧ p_909) -> (-b^{1, 910}_2 ∧ b^{1, 910}_1 ∧ -b^{1, 910}_0) c in CNF: c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ -p_909 ∨ -b^{1, 910}_2 c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ -p_909 ∨ b^{1, 910}_1 c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ -p_909 ∨ -b^{1, 910}_0 c in DIMACS: 3887 3888 -3889 -909 -3890 0 3887 3888 -3889 -909 3891 0 3887 3888 -3889 -909 -3892 0 c 2+1 --> break c (-b^{1, 909}_2 ∧ b^{1, 909}_1 ∧ -b^{1, 909}_0 ∧ p_909) -> break c in CNF: c b^{1, 909}_2 ∨ -b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ -p_909 ∨ break c in DIMACS: 3887 -3888 3889 -909 1162 0 c 2-1 --> 1 c (-b^{1, 909}_2 ∧ b^{1, 909}_1 ∧ -b^{1, 909}_0 ∧ -p_909) -> (-b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ b^{1, 910}_0) c in CNF: c b^{1, 909}_2 ∨ -b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ p_909 ∨ -b^{1, 910}_2 c b^{1, 909}_2 ∨ -b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ p_909 ∨ -b^{1, 910}_1 c b^{1, 909}_2 ∨ -b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ p_909 ∨ b^{1, 910}_0 c in DIMACS: 3887 -3888 3889 909 -3890 0 3887 -3888 3889 909 -3891 0 3887 -3888 3889 909 3892 0 c 1-1 --> 0 c (-b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ b^{1, 909}_0 ∧ -p_909) -> (-b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ -b^{1, 910}_0) c in CNF: c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ p_909 ∨ -b^{1, 910}_2 c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ p_909 ∨ -b^{1, 910}_1 c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ p_909 ∨ -b^{1, 910}_0 c in DIMACS: 3887 3888 -3889 909 -3890 0 3887 3888 -3889 909 -3891 0 3887 3888 -3889 909 -3892 0 c 0-1 --> -1 c (-b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ -b^{1, 909}_0 ∧ -p_909) -> ( b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ b^{1, 910}_0) c in CNF: c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ p_909 ∨ b^{1, 910}_2 c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ p_909 ∨ -b^{1, 910}_1 c b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ p_909 ∨ b^{1, 910}_0 c in DIMACS: 3887 3888 3889 909 3890 0 3887 3888 3889 909 -3891 0 3887 3888 3889 909 3892 0 c -1-1 --> -2 c ( b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ b^{1, 909}_0 ∧ -p_909) -> ( b^{1, 910}_2 ∧ b^{1, 910}_1 ∧ -b^{1, 910}_0) c in CNF: c -b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ p_909 ∨ b^{1, 910}_2 c -b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ p_909 ∨ b^{1, 910}_1 c -b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ p_909 ∨ -b^{1, 910}_0 c in DIMACS: -3887 3888 -3889 909 3890 0 -3887 3888 -3889 909 3891 0 -3887 3888 -3889 909 -3892 0 c -2-1 --> break c ( b^{1, 909}_2 ∧ b^{1, 909}_1 ∧ -b^{1, 909}_0 ∧ -p_909) -> break c in CNF: c -b^{1, 909}_2 ∨ -b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ p_909 ∨ break c in DIMACS: -3887 -3888 3889 909 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 909}_2 ∧ -b^{1, 909}_1 ∧ -b^{1, 909}_0 ∧ true) c in CNF: c -b^{1, 909}_2 ∨ b^{1, 909}_1 ∨ b^{1, 909}_0 ∨ false c in DIMACS: -3887 3888 3889 0 c 3 does not represent an automaton state. c -(-b^{1, 909}_2 ∧ b^{1, 909}_1 ∧ b^{1, 909}_0 ∧ true) c in CNF: c b^{1, 909}_2 ∨ -b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ false c in DIMACS: 3887 -3888 -3889 0 c -3 does not represent an automaton state. c -( b^{1, 909}_2 ∧ b^{1, 909}_1 ∧ b^{1, 909}_0 ∧ true) c in CNF: c -b^{1, 909}_2 ∨ -b^{1, 909}_1 ∨ -b^{1, 909}_0 ∨ false c in DIMACS: -3887 -3888 -3889 0 c i = 910 c -2+1 --> -1 c ( b^{1, 910}_2 ∧ b^{1, 910}_1 ∧ -b^{1, 910}_0 ∧ p_910) -> ( b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ b^{1, 911}_0) c in CNF: c -b^{1, 910}_2 ∨ -b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ -p_910 ∨ b^{1, 911}_2 c -b^{1, 910}_2 ∨ -b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ -p_910 ∨ -b^{1, 911}_1 c -b^{1, 910}_2 ∨ -b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ -p_910 ∨ b^{1, 911}_0 c in DIMACS: -3890 -3891 3892 -910 3893 0 -3890 -3891 3892 -910 -3894 0 -3890 -3891 3892 -910 3895 0 c -1+1 --> 0 c ( b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ b^{1, 910}_0 ∧ p_910) -> (-b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ -b^{1, 911}_0) c in CNF: c -b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ -p_910 ∨ -b^{1, 911}_2 c -b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ -p_910 ∨ -b^{1, 911}_1 c -b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ -p_910 ∨ -b^{1, 911}_0 c in DIMACS: -3890 3891 -3892 -910 -3893 0 -3890 3891 -3892 -910 -3894 0 -3890 3891 -3892 -910 -3895 0 c 0+1 --> 1 c (-b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ -b^{1, 910}_0 ∧ p_910) -> (-b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ b^{1, 911}_0) c in CNF: c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ -p_910 ∨ -b^{1, 911}_2 c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ -p_910 ∨ -b^{1, 911}_1 c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ -p_910 ∨ b^{1, 911}_0 c in DIMACS: 3890 3891 3892 -910 -3893 0 3890 3891 3892 -910 -3894 0 3890 3891 3892 -910 3895 0 c 1+1 --> 2 c (-b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ b^{1, 910}_0 ∧ p_910) -> (-b^{1, 911}_2 ∧ b^{1, 911}_1 ∧ -b^{1, 911}_0) c in CNF: c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ -p_910 ∨ -b^{1, 911}_2 c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ -p_910 ∨ b^{1, 911}_1 c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ -p_910 ∨ -b^{1, 911}_0 c in DIMACS: 3890 3891 -3892 -910 -3893 0 3890 3891 -3892 -910 3894 0 3890 3891 -3892 -910 -3895 0 c 2+1 --> break c (-b^{1, 910}_2 ∧ b^{1, 910}_1 ∧ -b^{1, 910}_0 ∧ p_910) -> break c in CNF: c b^{1, 910}_2 ∨ -b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ -p_910 ∨ break c in DIMACS: 3890 -3891 3892 -910 1162 0 c 2-1 --> 1 c (-b^{1, 910}_2 ∧ b^{1, 910}_1 ∧ -b^{1, 910}_0 ∧ -p_910) -> (-b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ b^{1, 911}_0) c in CNF: c b^{1, 910}_2 ∨ -b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ p_910 ∨ -b^{1, 911}_2 c b^{1, 910}_2 ∨ -b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ p_910 ∨ -b^{1, 911}_1 c b^{1, 910}_2 ∨ -b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ p_910 ∨ b^{1, 911}_0 c in DIMACS: 3890 -3891 3892 910 -3893 0 3890 -3891 3892 910 -3894 0 3890 -3891 3892 910 3895 0 c 1-1 --> 0 c (-b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ b^{1, 910}_0 ∧ -p_910) -> (-b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ -b^{1, 911}_0) c in CNF: c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ p_910 ∨ -b^{1, 911}_2 c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ p_910 ∨ -b^{1, 911}_1 c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ p_910 ∨ -b^{1, 911}_0 c in DIMACS: 3890 3891 -3892 910 -3893 0 3890 3891 -3892 910 -3894 0 3890 3891 -3892 910 -3895 0 c 0-1 --> -1 c (-b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ -b^{1, 910}_0 ∧ -p_910) -> ( b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ b^{1, 911}_0) c in CNF: c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ p_910 ∨ b^{1, 911}_2 c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ p_910 ∨ -b^{1, 911}_1 c b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ p_910 ∨ b^{1, 911}_0 c in DIMACS: 3890 3891 3892 910 3893 0 3890 3891 3892 910 -3894 0 3890 3891 3892 910 3895 0 c -1-1 --> -2 c ( b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ b^{1, 910}_0 ∧ -p_910) -> ( b^{1, 911}_2 ∧ b^{1, 911}_1 ∧ -b^{1, 911}_0) c in CNF: c -b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ p_910 ∨ b^{1, 911}_2 c -b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ p_910 ∨ b^{1, 911}_1 c -b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ p_910 ∨ -b^{1, 911}_0 c in DIMACS: -3890 3891 -3892 910 3893 0 -3890 3891 -3892 910 3894 0 -3890 3891 -3892 910 -3895 0 c -2-1 --> break c ( b^{1, 910}_2 ∧ b^{1, 910}_1 ∧ -b^{1, 910}_0 ∧ -p_910) -> break c in CNF: c -b^{1, 910}_2 ∨ -b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ p_910 ∨ break c in DIMACS: -3890 -3891 3892 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 910}_2 ∧ -b^{1, 910}_1 ∧ -b^{1, 910}_0 ∧ true) c in CNF: c -b^{1, 910}_2 ∨ b^{1, 910}_1 ∨ b^{1, 910}_0 ∨ false c in DIMACS: -3890 3891 3892 0 c 3 does not represent an automaton state. c -(-b^{1, 910}_2 ∧ b^{1, 910}_1 ∧ b^{1, 910}_0 ∧ true) c in CNF: c b^{1, 910}_2 ∨ -b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ false c in DIMACS: 3890 -3891 -3892 0 c -3 does not represent an automaton state. c -( b^{1, 910}_2 ∧ b^{1, 910}_1 ∧ b^{1, 910}_0 ∧ true) c in CNF: c -b^{1, 910}_2 ∨ -b^{1, 910}_1 ∨ -b^{1, 910}_0 ∨ false c in DIMACS: -3890 -3891 -3892 0 c i = 911 c -2+1 --> -1 c ( b^{1, 911}_2 ∧ b^{1, 911}_1 ∧ -b^{1, 911}_0 ∧ p_911) -> ( b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ b^{1, 912}_0) c in CNF: c -b^{1, 911}_2 ∨ -b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ -p_911 ∨ b^{1, 912}_2 c -b^{1, 911}_2 ∨ -b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ -p_911 ∨ -b^{1, 912}_1 c -b^{1, 911}_2 ∨ -b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ -p_911 ∨ b^{1, 912}_0 c in DIMACS: -3893 -3894 3895 -911 3896 0 -3893 -3894 3895 -911 -3897 0 -3893 -3894 3895 -911 3898 0 c -1+1 --> 0 c ( b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ b^{1, 911}_0 ∧ p_911) -> (-b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ -b^{1, 912}_0) c in CNF: c -b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ -p_911 ∨ -b^{1, 912}_2 c -b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ -p_911 ∨ -b^{1, 912}_1 c -b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ -p_911 ∨ -b^{1, 912}_0 c in DIMACS: -3893 3894 -3895 -911 -3896 0 -3893 3894 -3895 -911 -3897 0 -3893 3894 -3895 -911 -3898 0 c 0+1 --> 1 c (-b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ -b^{1, 911}_0 ∧ p_911) -> (-b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ b^{1, 912}_0) c in CNF: c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ -p_911 ∨ -b^{1, 912}_2 c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ -p_911 ∨ -b^{1, 912}_1 c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ -p_911 ∨ b^{1, 912}_0 c in DIMACS: 3893 3894 3895 -911 -3896 0 3893 3894 3895 -911 -3897 0 3893 3894 3895 -911 3898 0 c 1+1 --> 2 c (-b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ b^{1, 911}_0 ∧ p_911) -> (-b^{1, 912}_2 ∧ b^{1, 912}_1 ∧ -b^{1, 912}_0) c in CNF: c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ -p_911 ∨ -b^{1, 912}_2 c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ -p_911 ∨ b^{1, 912}_1 c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ -p_911 ∨ -b^{1, 912}_0 c in DIMACS: 3893 3894 -3895 -911 -3896 0 3893 3894 -3895 -911 3897 0 3893 3894 -3895 -911 -3898 0 c 2+1 --> break c (-b^{1, 911}_2 ∧ b^{1, 911}_1 ∧ -b^{1, 911}_0 ∧ p_911) -> break c in CNF: c b^{1, 911}_2 ∨ -b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ -p_911 ∨ break c in DIMACS: 3893 -3894 3895 -911 1162 0 c 2-1 --> 1 c (-b^{1, 911}_2 ∧ b^{1, 911}_1 ∧ -b^{1, 911}_0 ∧ -p_911) -> (-b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ b^{1, 912}_0) c in CNF: c b^{1, 911}_2 ∨ -b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ p_911 ∨ -b^{1, 912}_2 c b^{1, 911}_2 ∨ -b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ p_911 ∨ -b^{1, 912}_1 c b^{1, 911}_2 ∨ -b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ p_911 ∨ b^{1, 912}_0 c in DIMACS: 3893 -3894 3895 911 -3896 0 3893 -3894 3895 911 -3897 0 3893 -3894 3895 911 3898 0 c 1-1 --> 0 c (-b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ b^{1, 911}_0 ∧ -p_911) -> (-b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ -b^{1, 912}_0) c in CNF: c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ p_911 ∨ -b^{1, 912}_2 c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ p_911 ∨ -b^{1, 912}_1 c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ p_911 ∨ -b^{1, 912}_0 c in DIMACS: 3893 3894 -3895 911 -3896 0 3893 3894 -3895 911 -3897 0 3893 3894 -3895 911 -3898 0 c 0-1 --> -1 c (-b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ -b^{1, 911}_0 ∧ -p_911) -> ( b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ b^{1, 912}_0) c in CNF: c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ p_911 ∨ b^{1, 912}_2 c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ p_911 ∨ -b^{1, 912}_1 c b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ p_911 ∨ b^{1, 912}_0 c in DIMACS: 3893 3894 3895 911 3896 0 3893 3894 3895 911 -3897 0 3893 3894 3895 911 3898 0 c -1-1 --> -2 c ( b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ b^{1, 911}_0 ∧ -p_911) -> ( b^{1, 912}_2 ∧ b^{1, 912}_1 ∧ -b^{1, 912}_0) c in CNF: c -b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ p_911 ∨ b^{1, 912}_2 c -b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ p_911 ∨ b^{1, 912}_1 c -b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ p_911 ∨ -b^{1, 912}_0 c in DIMACS: -3893 3894 -3895 911 3896 0 -3893 3894 -3895 911 3897 0 -3893 3894 -3895 911 -3898 0 c -2-1 --> break c ( b^{1, 911}_2 ∧ b^{1, 911}_1 ∧ -b^{1, 911}_0 ∧ -p_911) -> break c in CNF: c -b^{1, 911}_2 ∨ -b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ p_911 ∨ break c in DIMACS: -3893 -3894 3895 911 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 911}_2 ∧ -b^{1, 911}_1 ∧ -b^{1, 911}_0 ∧ true) c in CNF: c -b^{1, 911}_2 ∨ b^{1, 911}_1 ∨ b^{1, 911}_0 ∨ false c in DIMACS: -3893 3894 3895 0 c 3 does not represent an automaton state. c -(-b^{1, 911}_2 ∧ b^{1, 911}_1 ∧ b^{1, 911}_0 ∧ true) c in CNF: c b^{1, 911}_2 ∨ -b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ false c in DIMACS: 3893 -3894 -3895 0 c -3 does not represent an automaton state. c -( b^{1, 911}_2 ∧ b^{1, 911}_1 ∧ b^{1, 911}_0 ∧ true) c in CNF: c -b^{1, 911}_2 ∨ -b^{1, 911}_1 ∨ -b^{1, 911}_0 ∨ false c in DIMACS: -3893 -3894 -3895 0 c i = 912 c -2+1 --> -1 c ( b^{1, 912}_2 ∧ b^{1, 912}_1 ∧ -b^{1, 912}_0 ∧ p_912) -> ( b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ b^{1, 913}_0) c in CNF: c -b^{1, 912}_2 ∨ -b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ -p_912 ∨ b^{1, 913}_2 c -b^{1, 912}_2 ∨ -b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ -p_912 ∨ -b^{1, 913}_1 c -b^{1, 912}_2 ∨ -b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ -p_912 ∨ b^{1, 913}_0 c in DIMACS: -3896 -3897 3898 -912 3899 0 -3896 -3897 3898 -912 -3900 0 -3896 -3897 3898 -912 3901 0 c -1+1 --> 0 c ( b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ b^{1, 912}_0 ∧ p_912) -> (-b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ -b^{1, 913}_0) c in CNF: c -b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ -p_912 ∨ -b^{1, 913}_2 c -b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ -p_912 ∨ -b^{1, 913}_1 c -b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ -p_912 ∨ -b^{1, 913}_0 c in DIMACS: -3896 3897 -3898 -912 -3899 0 -3896 3897 -3898 -912 -3900 0 -3896 3897 -3898 -912 -3901 0 c 0+1 --> 1 c (-b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ -b^{1, 912}_0 ∧ p_912) -> (-b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ b^{1, 913}_0) c in CNF: c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ -p_912 ∨ -b^{1, 913}_2 c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ -p_912 ∨ -b^{1, 913}_1 c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ -p_912 ∨ b^{1, 913}_0 c in DIMACS: 3896 3897 3898 -912 -3899 0 3896 3897 3898 -912 -3900 0 3896 3897 3898 -912 3901 0 c 1+1 --> 2 c (-b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ b^{1, 912}_0 ∧ p_912) -> (-b^{1, 913}_2 ∧ b^{1, 913}_1 ∧ -b^{1, 913}_0) c in CNF: c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ -p_912 ∨ -b^{1, 913}_2 c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ -p_912 ∨ b^{1, 913}_1 c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ -p_912 ∨ -b^{1, 913}_0 c in DIMACS: 3896 3897 -3898 -912 -3899 0 3896 3897 -3898 -912 3900 0 3896 3897 -3898 -912 -3901 0 c 2+1 --> break c (-b^{1, 912}_2 ∧ b^{1, 912}_1 ∧ -b^{1, 912}_0 ∧ p_912) -> break c in CNF: c b^{1, 912}_2 ∨ -b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ -p_912 ∨ break c in DIMACS: 3896 -3897 3898 -912 1162 0 c 2-1 --> 1 c (-b^{1, 912}_2 ∧ b^{1, 912}_1 ∧ -b^{1, 912}_0 ∧ -p_912) -> (-b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ b^{1, 913}_0) c in CNF: c b^{1, 912}_2 ∨ -b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ p_912 ∨ -b^{1, 913}_2 c b^{1, 912}_2 ∨ -b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ p_912 ∨ -b^{1, 913}_1 c b^{1, 912}_2 ∨ -b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ p_912 ∨ b^{1, 913}_0 c in DIMACS: 3896 -3897 3898 912 -3899 0 3896 -3897 3898 912 -3900 0 3896 -3897 3898 912 3901 0 c 1-1 --> 0 c (-b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ b^{1, 912}_0 ∧ -p_912) -> (-b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ -b^{1, 913}_0) c in CNF: c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ p_912 ∨ -b^{1, 913}_2 c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ p_912 ∨ -b^{1, 913}_1 c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ p_912 ∨ -b^{1, 913}_0 c in DIMACS: 3896 3897 -3898 912 -3899 0 3896 3897 -3898 912 -3900 0 3896 3897 -3898 912 -3901 0 c 0-1 --> -1 c (-b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ -b^{1, 912}_0 ∧ -p_912) -> ( b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ b^{1, 913}_0) c in CNF: c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ p_912 ∨ b^{1, 913}_2 c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ p_912 ∨ -b^{1, 913}_1 c b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ p_912 ∨ b^{1, 913}_0 c in DIMACS: 3896 3897 3898 912 3899 0 3896 3897 3898 912 -3900 0 3896 3897 3898 912 3901 0 c -1-1 --> -2 c ( b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ b^{1, 912}_0 ∧ -p_912) -> ( b^{1, 913}_2 ∧ b^{1, 913}_1 ∧ -b^{1, 913}_0) c in CNF: c -b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ p_912 ∨ b^{1, 913}_2 c -b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ p_912 ∨ b^{1, 913}_1 c -b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ p_912 ∨ -b^{1, 913}_0 c in DIMACS: -3896 3897 -3898 912 3899 0 -3896 3897 -3898 912 3900 0 -3896 3897 -3898 912 -3901 0 c -2-1 --> break c ( b^{1, 912}_2 ∧ b^{1, 912}_1 ∧ -b^{1, 912}_0 ∧ -p_912) -> break c in CNF: c -b^{1, 912}_2 ∨ -b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ p_912 ∨ break c in DIMACS: -3896 -3897 3898 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 912}_2 ∧ -b^{1, 912}_1 ∧ -b^{1, 912}_0 ∧ true) c in CNF: c -b^{1, 912}_2 ∨ b^{1, 912}_1 ∨ b^{1, 912}_0 ∨ false c in DIMACS: -3896 3897 3898 0 c 3 does not represent an automaton state. c -(-b^{1, 912}_2 ∧ b^{1, 912}_1 ∧ b^{1, 912}_0 ∧ true) c in CNF: c b^{1, 912}_2 ∨ -b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ false c in DIMACS: 3896 -3897 -3898 0 c -3 does not represent an automaton state. c -( b^{1, 912}_2 ∧ b^{1, 912}_1 ∧ b^{1, 912}_0 ∧ true) c in CNF: c -b^{1, 912}_2 ∨ -b^{1, 912}_1 ∨ -b^{1, 912}_0 ∨ false c in DIMACS: -3896 -3897 -3898 0 c i = 913 c -2+1 --> -1 c ( b^{1, 913}_2 ∧ b^{1, 913}_1 ∧ -b^{1, 913}_0 ∧ p_913) -> ( b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ b^{1, 914}_0) c in CNF: c -b^{1, 913}_2 ∨ -b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ -p_913 ∨ b^{1, 914}_2 c -b^{1, 913}_2 ∨ -b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ -p_913 ∨ -b^{1, 914}_1 c -b^{1, 913}_2 ∨ -b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ -p_913 ∨ b^{1, 914}_0 c in DIMACS: -3899 -3900 3901 -913 3902 0 -3899 -3900 3901 -913 -3903 0 -3899 -3900 3901 -913 3904 0 c -1+1 --> 0 c ( b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ b^{1, 913}_0 ∧ p_913) -> (-b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ -b^{1, 914}_0) c in CNF: c -b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ -p_913 ∨ -b^{1, 914}_2 c -b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ -p_913 ∨ -b^{1, 914}_1 c -b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ -p_913 ∨ -b^{1, 914}_0 c in DIMACS: -3899 3900 -3901 -913 -3902 0 -3899 3900 -3901 -913 -3903 0 -3899 3900 -3901 -913 -3904 0 c 0+1 --> 1 c (-b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ -b^{1, 913}_0 ∧ p_913) -> (-b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ b^{1, 914}_0) c in CNF: c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ -p_913 ∨ -b^{1, 914}_2 c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ -p_913 ∨ -b^{1, 914}_1 c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ -p_913 ∨ b^{1, 914}_0 c in DIMACS: 3899 3900 3901 -913 -3902 0 3899 3900 3901 -913 -3903 0 3899 3900 3901 -913 3904 0 c 1+1 --> 2 c (-b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ b^{1, 913}_0 ∧ p_913) -> (-b^{1, 914}_2 ∧ b^{1, 914}_1 ∧ -b^{1, 914}_0) c in CNF: c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ -p_913 ∨ -b^{1, 914}_2 c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ -p_913 ∨ b^{1, 914}_1 c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ -p_913 ∨ -b^{1, 914}_0 c in DIMACS: 3899 3900 -3901 -913 -3902 0 3899 3900 -3901 -913 3903 0 3899 3900 -3901 -913 -3904 0 c 2+1 --> break c (-b^{1, 913}_2 ∧ b^{1, 913}_1 ∧ -b^{1, 913}_0 ∧ p_913) -> break c in CNF: c b^{1, 913}_2 ∨ -b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ -p_913 ∨ break c in DIMACS: 3899 -3900 3901 -913 1162 0 c 2-1 --> 1 c (-b^{1, 913}_2 ∧ b^{1, 913}_1 ∧ -b^{1, 913}_0 ∧ -p_913) -> (-b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ b^{1, 914}_0) c in CNF: c b^{1, 913}_2 ∨ -b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ p_913 ∨ -b^{1, 914}_2 c b^{1, 913}_2 ∨ -b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ p_913 ∨ -b^{1, 914}_1 c b^{1, 913}_2 ∨ -b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ p_913 ∨ b^{1, 914}_0 c in DIMACS: 3899 -3900 3901 913 -3902 0 3899 -3900 3901 913 -3903 0 3899 -3900 3901 913 3904 0 c 1-1 --> 0 c (-b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ b^{1, 913}_0 ∧ -p_913) -> (-b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ -b^{1, 914}_0) c in CNF: c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ p_913 ∨ -b^{1, 914}_2 c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ p_913 ∨ -b^{1, 914}_1 c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ p_913 ∨ -b^{1, 914}_0 c in DIMACS: 3899 3900 -3901 913 -3902 0 3899 3900 -3901 913 -3903 0 3899 3900 -3901 913 -3904 0 c 0-1 --> -1 c (-b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ -b^{1, 913}_0 ∧ -p_913) -> ( b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ b^{1, 914}_0) c in CNF: c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ p_913 ∨ b^{1, 914}_2 c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ p_913 ∨ -b^{1, 914}_1 c b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ p_913 ∨ b^{1, 914}_0 c in DIMACS: 3899 3900 3901 913 3902 0 3899 3900 3901 913 -3903 0 3899 3900 3901 913 3904 0 c -1-1 --> -2 c ( b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ b^{1, 913}_0 ∧ -p_913) -> ( b^{1, 914}_2 ∧ b^{1, 914}_1 ∧ -b^{1, 914}_0) c in CNF: c -b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ p_913 ∨ b^{1, 914}_2 c -b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ p_913 ∨ b^{1, 914}_1 c -b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ p_913 ∨ -b^{1, 914}_0 c in DIMACS: -3899 3900 -3901 913 3902 0 -3899 3900 -3901 913 3903 0 -3899 3900 -3901 913 -3904 0 c -2-1 --> break c ( b^{1, 913}_2 ∧ b^{1, 913}_1 ∧ -b^{1, 913}_0 ∧ -p_913) -> break c in CNF: c -b^{1, 913}_2 ∨ -b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ p_913 ∨ break c in DIMACS: -3899 -3900 3901 913 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 913}_2 ∧ -b^{1, 913}_1 ∧ -b^{1, 913}_0 ∧ true) c in CNF: c -b^{1, 913}_2 ∨ b^{1, 913}_1 ∨ b^{1, 913}_0 ∨ false c in DIMACS: -3899 3900 3901 0 c 3 does not represent an automaton state. c -(-b^{1, 913}_2 ∧ b^{1, 913}_1 ∧ b^{1, 913}_0 ∧ true) c in CNF: c b^{1, 913}_2 ∨ -b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ false c in DIMACS: 3899 -3900 -3901 0 c -3 does not represent an automaton state. c -( b^{1, 913}_2 ∧ b^{1, 913}_1 ∧ b^{1, 913}_0 ∧ true) c in CNF: c -b^{1, 913}_2 ∨ -b^{1, 913}_1 ∨ -b^{1, 913}_0 ∨ false c in DIMACS: -3899 -3900 -3901 0 c i = 914 c -2+1 --> -1 c ( b^{1, 914}_2 ∧ b^{1, 914}_1 ∧ -b^{1, 914}_0 ∧ p_914) -> ( b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ b^{1, 915}_0) c in CNF: c -b^{1, 914}_2 ∨ -b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ -p_914 ∨ b^{1, 915}_2 c -b^{1, 914}_2 ∨ -b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ -p_914 ∨ -b^{1, 915}_1 c -b^{1, 914}_2 ∨ -b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ -p_914 ∨ b^{1, 915}_0 c in DIMACS: -3902 -3903 3904 -914 3905 0 -3902 -3903 3904 -914 -3906 0 -3902 -3903 3904 -914 3907 0 c -1+1 --> 0 c ( b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ b^{1, 914}_0 ∧ p_914) -> (-b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ -b^{1, 915}_0) c in CNF: c -b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ -p_914 ∨ -b^{1, 915}_2 c -b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ -p_914 ∨ -b^{1, 915}_1 c -b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ -p_914 ∨ -b^{1, 915}_0 c in DIMACS: -3902 3903 -3904 -914 -3905 0 -3902 3903 -3904 -914 -3906 0 -3902 3903 -3904 -914 -3907 0 c 0+1 --> 1 c (-b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ -b^{1, 914}_0 ∧ p_914) -> (-b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ b^{1, 915}_0) c in CNF: c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ -p_914 ∨ -b^{1, 915}_2 c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ -p_914 ∨ -b^{1, 915}_1 c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ -p_914 ∨ b^{1, 915}_0 c in DIMACS: 3902 3903 3904 -914 -3905 0 3902 3903 3904 -914 -3906 0 3902 3903 3904 -914 3907 0 c 1+1 --> 2 c (-b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ b^{1, 914}_0 ∧ p_914) -> (-b^{1, 915}_2 ∧ b^{1, 915}_1 ∧ -b^{1, 915}_0) c in CNF: c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ -p_914 ∨ -b^{1, 915}_2 c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ -p_914 ∨ b^{1, 915}_1 c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ -p_914 ∨ -b^{1, 915}_0 c in DIMACS: 3902 3903 -3904 -914 -3905 0 3902 3903 -3904 -914 3906 0 3902 3903 -3904 -914 -3907 0 c 2+1 --> break c (-b^{1, 914}_2 ∧ b^{1, 914}_1 ∧ -b^{1, 914}_0 ∧ p_914) -> break c in CNF: c b^{1, 914}_2 ∨ -b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ -p_914 ∨ break c in DIMACS: 3902 -3903 3904 -914 1162 0 c 2-1 --> 1 c (-b^{1, 914}_2 ∧ b^{1, 914}_1 ∧ -b^{1, 914}_0 ∧ -p_914) -> (-b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ b^{1, 915}_0) c in CNF: c b^{1, 914}_2 ∨ -b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ p_914 ∨ -b^{1, 915}_2 c b^{1, 914}_2 ∨ -b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ p_914 ∨ -b^{1, 915}_1 c b^{1, 914}_2 ∨ -b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ p_914 ∨ b^{1, 915}_0 c in DIMACS: 3902 -3903 3904 914 -3905 0 3902 -3903 3904 914 -3906 0 3902 -3903 3904 914 3907 0 c 1-1 --> 0 c (-b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ b^{1, 914}_0 ∧ -p_914) -> (-b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ -b^{1, 915}_0) c in CNF: c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ p_914 ∨ -b^{1, 915}_2 c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ p_914 ∨ -b^{1, 915}_1 c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ p_914 ∨ -b^{1, 915}_0 c in DIMACS: 3902 3903 -3904 914 -3905 0 3902 3903 -3904 914 -3906 0 3902 3903 -3904 914 -3907 0 c 0-1 --> -1 c (-b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ -b^{1, 914}_0 ∧ -p_914) -> ( b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ b^{1, 915}_0) c in CNF: c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ p_914 ∨ b^{1, 915}_2 c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ p_914 ∨ -b^{1, 915}_1 c b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ p_914 ∨ b^{1, 915}_0 c in DIMACS: 3902 3903 3904 914 3905 0 3902 3903 3904 914 -3906 0 3902 3903 3904 914 3907 0 c -1-1 --> -2 c ( b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ b^{1, 914}_0 ∧ -p_914) -> ( b^{1, 915}_2 ∧ b^{1, 915}_1 ∧ -b^{1, 915}_0) c in CNF: c -b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ p_914 ∨ b^{1, 915}_2 c -b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ p_914 ∨ b^{1, 915}_1 c -b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ p_914 ∨ -b^{1, 915}_0 c in DIMACS: -3902 3903 -3904 914 3905 0 -3902 3903 -3904 914 3906 0 -3902 3903 -3904 914 -3907 0 c -2-1 --> break c ( b^{1, 914}_2 ∧ b^{1, 914}_1 ∧ -b^{1, 914}_0 ∧ -p_914) -> break c in CNF: c -b^{1, 914}_2 ∨ -b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ p_914 ∨ break c in DIMACS: -3902 -3903 3904 914 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 914}_2 ∧ -b^{1, 914}_1 ∧ -b^{1, 914}_0 ∧ true) c in CNF: c -b^{1, 914}_2 ∨ b^{1, 914}_1 ∨ b^{1, 914}_0 ∨ false c in DIMACS: -3902 3903 3904 0 c 3 does not represent an automaton state. c -(-b^{1, 914}_2 ∧ b^{1, 914}_1 ∧ b^{1, 914}_0 ∧ true) c in CNF: c b^{1, 914}_2 ∨ -b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ false c in DIMACS: 3902 -3903 -3904 0 c -3 does not represent an automaton state. c -( b^{1, 914}_2 ∧ b^{1, 914}_1 ∧ b^{1, 914}_0 ∧ true) c in CNF: c -b^{1, 914}_2 ∨ -b^{1, 914}_1 ∨ -b^{1, 914}_0 ∨ false c in DIMACS: -3902 -3903 -3904 0 c i = 915 c -2+1 --> -1 c ( b^{1, 915}_2 ∧ b^{1, 915}_1 ∧ -b^{1, 915}_0 ∧ p_915) -> ( b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ b^{1, 916}_0) c in CNF: c -b^{1, 915}_2 ∨ -b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ -p_915 ∨ b^{1, 916}_2 c -b^{1, 915}_2 ∨ -b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ -p_915 ∨ -b^{1, 916}_1 c -b^{1, 915}_2 ∨ -b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ -p_915 ∨ b^{1, 916}_0 c in DIMACS: -3905 -3906 3907 -915 3908 0 -3905 -3906 3907 -915 -3909 0 -3905 -3906 3907 -915 3910 0 c -1+1 --> 0 c ( b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ b^{1, 915}_0 ∧ p_915) -> (-b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ -b^{1, 916}_0) c in CNF: c -b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ -p_915 ∨ -b^{1, 916}_2 c -b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ -p_915 ∨ -b^{1, 916}_1 c -b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ -p_915 ∨ -b^{1, 916}_0 c in DIMACS: -3905 3906 -3907 -915 -3908 0 -3905 3906 -3907 -915 -3909 0 -3905 3906 -3907 -915 -3910 0 c 0+1 --> 1 c (-b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ -b^{1, 915}_0 ∧ p_915) -> (-b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ b^{1, 916}_0) c in CNF: c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ -p_915 ∨ -b^{1, 916}_2 c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ -p_915 ∨ -b^{1, 916}_1 c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ -p_915 ∨ b^{1, 916}_0 c in DIMACS: 3905 3906 3907 -915 -3908 0 3905 3906 3907 -915 -3909 0 3905 3906 3907 -915 3910 0 c 1+1 --> 2 c (-b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ b^{1, 915}_0 ∧ p_915) -> (-b^{1, 916}_2 ∧ b^{1, 916}_1 ∧ -b^{1, 916}_0) c in CNF: c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ -p_915 ∨ -b^{1, 916}_2 c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ -p_915 ∨ b^{1, 916}_1 c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ -p_915 ∨ -b^{1, 916}_0 c in DIMACS: 3905 3906 -3907 -915 -3908 0 3905 3906 -3907 -915 3909 0 3905 3906 -3907 -915 -3910 0 c 2+1 --> break c (-b^{1, 915}_2 ∧ b^{1, 915}_1 ∧ -b^{1, 915}_0 ∧ p_915) -> break c in CNF: c b^{1, 915}_2 ∨ -b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ -p_915 ∨ break c in DIMACS: 3905 -3906 3907 -915 1162 0 c 2-1 --> 1 c (-b^{1, 915}_2 ∧ b^{1, 915}_1 ∧ -b^{1, 915}_0 ∧ -p_915) -> (-b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ b^{1, 916}_0) c in CNF: c b^{1, 915}_2 ∨ -b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ p_915 ∨ -b^{1, 916}_2 c b^{1, 915}_2 ∨ -b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ p_915 ∨ -b^{1, 916}_1 c b^{1, 915}_2 ∨ -b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ p_915 ∨ b^{1, 916}_0 c in DIMACS: 3905 -3906 3907 915 -3908 0 3905 -3906 3907 915 -3909 0 3905 -3906 3907 915 3910 0 c 1-1 --> 0 c (-b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ b^{1, 915}_0 ∧ -p_915) -> (-b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ -b^{1, 916}_0) c in CNF: c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ p_915 ∨ -b^{1, 916}_2 c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ p_915 ∨ -b^{1, 916}_1 c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ p_915 ∨ -b^{1, 916}_0 c in DIMACS: 3905 3906 -3907 915 -3908 0 3905 3906 -3907 915 -3909 0 3905 3906 -3907 915 -3910 0 c 0-1 --> -1 c (-b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ -b^{1, 915}_0 ∧ -p_915) -> ( b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ b^{1, 916}_0) c in CNF: c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ p_915 ∨ b^{1, 916}_2 c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ p_915 ∨ -b^{1, 916}_1 c b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ p_915 ∨ b^{1, 916}_0 c in DIMACS: 3905 3906 3907 915 3908 0 3905 3906 3907 915 -3909 0 3905 3906 3907 915 3910 0 c -1-1 --> -2 c ( b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ b^{1, 915}_0 ∧ -p_915) -> ( b^{1, 916}_2 ∧ b^{1, 916}_1 ∧ -b^{1, 916}_0) c in CNF: c -b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ p_915 ∨ b^{1, 916}_2 c -b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ p_915 ∨ b^{1, 916}_1 c -b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ p_915 ∨ -b^{1, 916}_0 c in DIMACS: -3905 3906 -3907 915 3908 0 -3905 3906 -3907 915 3909 0 -3905 3906 -3907 915 -3910 0 c -2-1 --> break c ( b^{1, 915}_2 ∧ b^{1, 915}_1 ∧ -b^{1, 915}_0 ∧ -p_915) -> break c in CNF: c -b^{1, 915}_2 ∨ -b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ p_915 ∨ break c in DIMACS: -3905 -3906 3907 915 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 915}_2 ∧ -b^{1, 915}_1 ∧ -b^{1, 915}_0 ∧ true) c in CNF: c -b^{1, 915}_2 ∨ b^{1, 915}_1 ∨ b^{1, 915}_0 ∨ false c in DIMACS: -3905 3906 3907 0 c 3 does not represent an automaton state. c -(-b^{1, 915}_2 ∧ b^{1, 915}_1 ∧ b^{1, 915}_0 ∧ true) c in CNF: c b^{1, 915}_2 ∨ -b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ false c in DIMACS: 3905 -3906 -3907 0 c -3 does not represent an automaton state. c -( b^{1, 915}_2 ∧ b^{1, 915}_1 ∧ b^{1, 915}_0 ∧ true) c in CNF: c -b^{1, 915}_2 ∨ -b^{1, 915}_1 ∨ -b^{1, 915}_0 ∨ false c in DIMACS: -3905 -3906 -3907 0 c i = 916 c -2+1 --> -1 c ( b^{1, 916}_2 ∧ b^{1, 916}_1 ∧ -b^{1, 916}_0 ∧ p_916) -> ( b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ b^{1, 917}_0) c in CNF: c -b^{1, 916}_2 ∨ -b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ -p_916 ∨ b^{1, 917}_2 c -b^{1, 916}_2 ∨ -b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ -p_916 ∨ -b^{1, 917}_1 c -b^{1, 916}_2 ∨ -b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ -p_916 ∨ b^{1, 917}_0 c in DIMACS: -3908 -3909 3910 -916 3911 0 -3908 -3909 3910 -916 -3912 0 -3908 -3909 3910 -916 3913 0 c -1+1 --> 0 c ( b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ b^{1, 916}_0 ∧ p_916) -> (-b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ -b^{1, 917}_0) c in CNF: c -b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ -p_916 ∨ -b^{1, 917}_2 c -b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ -p_916 ∨ -b^{1, 917}_1 c -b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ -p_916 ∨ -b^{1, 917}_0 c in DIMACS: -3908 3909 -3910 -916 -3911 0 -3908 3909 -3910 -916 -3912 0 -3908 3909 -3910 -916 -3913 0 c 0+1 --> 1 c (-b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ -b^{1, 916}_0 ∧ p_916) -> (-b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ b^{1, 917}_0) c in CNF: c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ -p_916 ∨ -b^{1, 917}_2 c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ -p_916 ∨ -b^{1, 917}_1 c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ -p_916 ∨ b^{1, 917}_0 c in DIMACS: 3908 3909 3910 -916 -3911 0 3908 3909 3910 -916 -3912 0 3908 3909 3910 -916 3913 0 c 1+1 --> 2 c (-b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ b^{1, 916}_0 ∧ p_916) -> (-b^{1, 917}_2 ∧ b^{1, 917}_1 ∧ -b^{1, 917}_0) c in CNF: c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ -p_916 ∨ -b^{1, 917}_2 c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ -p_916 ∨ b^{1, 917}_1 c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ -p_916 ∨ -b^{1, 917}_0 c in DIMACS: 3908 3909 -3910 -916 -3911 0 3908 3909 -3910 -916 3912 0 3908 3909 -3910 -916 -3913 0 c 2+1 --> break c (-b^{1, 916}_2 ∧ b^{1, 916}_1 ∧ -b^{1, 916}_0 ∧ p_916) -> break c in CNF: c b^{1, 916}_2 ∨ -b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ -p_916 ∨ break c in DIMACS: 3908 -3909 3910 -916 1162 0 c 2-1 --> 1 c (-b^{1, 916}_2 ∧ b^{1, 916}_1 ∧ -b^{1, 916}_0 ∧ -p_916) -> (-b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ b^{1, 917}_0) c in CNF: c b^{1, 916}_2 ∨ -b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ p_916 ∨ -b^{1, 917}_2 c b^{1, 916}_2 ∨ -b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ p_916 ∨ -b^{1, 917}_1 c b^{1, 916}_2 ∨ -b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ p_916 ∨ b^{1, 917}_0 c in DIMACS: 3908 -3909 3910 916 -3911 0 3908 -3909 3910 916 -3912 0 3908 -3909 3910 916 3913 0 c 1-1 --> 0 c (-b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ b^{1, 916}_0 ∧ -p_916) -> (-b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ -b^{1, 917}_0) c in CNF: c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ p_916 ∨ -b^{1, 917}_2 c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ p_916 ∨ -b^{1, 917}_1 c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ p_916 ∨ -b^{1, 917}_0 c in DIMACS: 3908 3909 -3910 916 -3911 0 3908 3909 -3910 916 -3912 0 3908 3909 -3910 916 -3913 0 c 0-1 --> -1 c (-b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ -b^{1, 916}_0 ∧ -p_916) -> ( b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ b^{1, 917}_0) c in CNF: c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ p_916 ∨ b^{1, 917}_2 c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ p_916 ∨ -b^{1, 917}_1 c b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ p_916 ∨ b^{1, 917}_0 c in DIMACS: 3908 3909 3910 916 3911 0 3908 3909 3910 916 -3912 0 3908 3909 3910 916 3913 0 c -1-1 --> -2 c ( b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ b^{1, 916}_0 ∧ -p_916) -> ( b^{1, 917}_2 ∧ b^{1, 917}_1 ∧ -b^{1, 917}_0) c in CNF: c -b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ p_916 ∨ b^{1, 917}_2 c -b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ p_916 ∨ b^{1, 917}_1 c -b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ p_916 ∨ -b^{1, 917}_0 c in DIMACS: -3908 3909 -3910 916 3911 0 -3908 3909 -3910 916 3912 0 -3908 3909 -3910 916 -3913 0 c -2-1 --> break c ( b^{1, 916}_2 ∧ b^{1, 916}_1 ∧ -b^{1, 916}_0 ∧ -p_916) -> break c in CNF: c -b^{1, 916}_2 ∨ -b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ p_916 ∨ break c in DIMACS: -3908 -3909 3910 916 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 916}_2 ∧ -b^{1, 916}_1 ∧ -b^{1, 916}_0 ∧ true) c in CNF: c -b^{1, 916}_2 ∨ b^{1, 916}_1 ∨ b^{1, 916}_0 ∨ false c in DIMACS: -3908 3909 3910 0 c 3 does not represent an automaton state. c -(-b^{1, 916}_2 ∧ b^{1, 916}_1 ∧ b^{1, 916}_0 ∧ true) c in CNF: c b^{1, 916}_2 ∨ -b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ false c in DIMACS: 3908 -3909 -3910 0 c -3 does not represent an automaton state. c -( b^{1, 916}_2 ∧ b^{1, 916}_1 ∧ b^{1, 916}_0 ∧ true) c in CNF: c -b^{1, 916}_2 ∨ -b^{1, 916}_1 ∨ -b^{1, 916}_0 ∨ false c in DIMACS: -3908 -3909 -3910 0 c i = 917 c -2+1 --> -1 c ( b^{1, 917}_2 ∧ b^{1, 917}_1 ∧ -b^{1, 917}_0 ∧ p_917) -> ( b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ b^{1, 918}_0) c in CNF: c -b^{1, 917}_2 ∨ -b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ -p_917 ∨ b^{1, 918}_2 c -b^{1, 917}_2 ∨ -b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ -p_917 ∨ -b^{1, 918}_1 c -b^{1, 917}_2 ∨ -b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ -p_917 ∨ b^{1, 918}_0 c in DIMACS: -3911 -3912 3913 -917 3914 0 -3911 -3912 3913 -917 -3915 0 -3911 -3912 3913 -917 3916 0 c -1+1 --> 0 c ( b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ b^{1, 917}_0 ∧ p_917) -> (-b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ -b^{1, 918}_0) c in CNF: c -b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ -p_917 ∨ -b^{1, 918}_2 c -b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ -p_917 ∨ -b^{1, 918}_1 c -b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ -p_917 ∨ -b^{1, 918}_0 c in DIMACS: -3911 3912 -3913 -917 -3914 0 -3911 3912 -3913 -917 -3915 0 -3911 3912 -3913 -917 -3916 0 c 0+1 --> 1 c (-b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ -b^{1, 917}_0 ∧ p_917) -> (-b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ b^{1, 918}_0) c in CNF: c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ -p_917 ∨ -b^{1, 918}_2 c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ -p_917 ∨ -b^{1, 918}_1 c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ -p_917 ∨ b^{1, 918}_0 c in DIMACS: 3911 3912 3913 -917 -3914 0 3911 3912 3913 -917 -3915 0 3911 3912 3913 -917 3916 0 c 1+1 --> 2 c (-b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ b^{1, 917}_0 ∧ p_917) -> (-b^{1, 918}_2 ∧ b^{1, 918}_1 ∧ -b^{1, 918}_0) c in CNF: c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ -p_917 ∨ -b^{1, 918}_2 c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ -p_917 ∨ b^{1, 918}_1 c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ -p_917 ∨ -b^{1, 918}_0 c in DIMACS: 3911 3912 -3913 -917 -3914 0 3911 3912 -3913 -917 3915 0 3911 3912 -3913 -917 -3916 0 c 2+1 --> break c (-b^{1, 917}_2 ∧ b^{1, 917}_1 ∧ -b^{1, 917}_0 ∧ p_917) -> break c in CNF: c b^{1, 917}_2 ∨ -b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ -p_917 ∨ break c in DIMACS: 3911 -3912 3913 -917 1162 0 c 2-1 --> 1 c (-b^{1, 917}_2 ∧ b^{1, 917}_1 ∧ -b^{1, 917}_0 ∧ -p_917) -> (-b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ b^{1, 918}_0) c in CNF: c b^{1, 917}_2 ∨ -b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ p_917 ∨ -b^{1, 918}_2 c b^{1, 917}_2 ∨ -b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ p_917 ∨ -b^{1, 918}_1 c b^{1, 917}_2 ∨ -b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ p_917 ∨ b^{1, 918}_0 c in DIMACS: 3911 -3912 3913 917 -3914 0 3911 -3912 3913 917 -3915 0 3911 -3912 3913 917 3916 0 c 1-1 --> 0 c (-b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ b^{1, 917}_0 ∧ -p_917) -> (-b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ -b^{1, 918}_0) c in CNF: c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ p_917 ∨ -b^{1, 918}_2 c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ p_917 ∨ -b^{1, 918}_1 c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ p_917 ∨ -b^{1, 918}_0 c in DIMACS: 3911 3912 -3913 917 -3914 0 3911 3912 -3913 917 -3915 0 3911 3912 -3913 917 -3916 0 c 0-1 --> -1 c (-b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ -b^{1, 917}_0 ∧ -p_917) -> ( b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ b^{1, 918}_0) c in CNF: c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ p_917 ∨ b^{1, 918}_2 c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ p_917 ∨ -b^{1, 918}_1 c b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ p_917 ∨ b^{1, 918}_0 c in DIMACS: 3911 3912 3913 917 3914 0 3911 3912 3913 917 -3915 0 3911 3912 3913 917 3916 0 c -1-1 --> -2 c ( b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ b^{1, 917}_0 ∧ -p_917) -> ( b^{1, 918}_2 ∧ b^{1, 918}_1 ∧ -b^{1, 918}_0) c in CNF: c -b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ p_917 ∨ b^{1, 918}_2 c -b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ p_917 ∨ b^{1, 918}_1 c -b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ p_917 ∨ -b^{1, 918}_0 c in DIMACS: -3911 3912 -3913 917 3914 0 -3911 3912 -3913 917 3915 0 -3911 3912 -3913 917 -3916 0 c -2-1 --> break c ( b^{1, 917}_2 ∧ b^{1, 917}_1 ∧ -b^{1, 917}_0 ∧ -p_917) -> break c in CNF: c -b^{1, 917}_2 ∨ -b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ p_917 ∨ break c in DIMACS: -3911 -3912 3913 917 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 917}_2 ∧ -b^{1, 917}_1 ∧ -b^{1, 917}_0 ∧ true) c in CNF: c -b^{1, 917}_2 ∨ b^{1, 917}_1 ∨ b^{1, 917}_0 ∨ false c in DIMACS: -3911 3912 3913 0 c 3 does not represent an automaton state. c -(-b^{1, 917}_2 ∧ b^{1, 917}_1 ∧ b^{1, 917}_0 ∧ true) c in CNF: c b^{1, 917}_2 ∨ -b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ false c in DIMACS: 3911 -3912 -3913 0 c -3 does not represent an automaton state. c -( b^{1, 917}_2 ∧ b^{1, 917}_1 ∧ b^{1, 917}_0 ∧ true) c in CNF: c -b^{1, 917}_2 ∨ -b^{1, 917}_1 ∨ -b^{1, 917}_0 ∨ false c in DIMACS: -3911 -3912 -3913 0 c i = 918 c -2+1 --> -1 c ( b^{1, 918}_2 ∧ b^{1, 918}_1 ∧ -b^{1, 918}_0 ∧ p_918) -> ( b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ b^{1, 919}_0) c in CNF: c -b^{1, 918}_2 ∨ -b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ -p_918 ∨ b^{1, 919}_2 c -b^{1, 918}_2 ∨ -b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ -p_918 ∨ -b^{1, 919}_1 c -b^{1, 918}_2 ∨ -b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ -p_918 ∨ b^{1, 919}_0 c in DIMACS: -3914 -3915 3916 -918 3917 0 -3914 -3915 3916 -918 -3918 0 -3914 -3915 3916 -918 3919 0 c -1+1 --> 0 c ( b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ b^{1, 918}_0 ∧ p_918) -> (-b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ -b^{1, 919}_0) c in CNF: c -b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ -p_918 ∨ -b^{1, 919}_2 c -b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ -p_918 ∨ -b^{1, 919}_1 c -b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ -p_918 ∨ -b^{1, 919}_0 c in DIMACS: -3914 3915 -3916 -918 -3917 0 -3914 3915 -3916 -918 -3918 0 -3914 3915 -3916 -918 -3919 0 c 0+1 --> 1 c (-b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ -b^{1, 918}_0 ∧ p_918) -> (-b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ b^{1, 919}_0) c in CNF: c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ -p_918 ∨ -b^{1, 919}_2 c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ -p_918 ∨ -b^{1, 919}_1 c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ -p_918 ∨ b^{1, 919}_0 c in DIMACS: 3914 3915 3916 -918 -3917 0 3914 3915 3916 -918 -3918 0 3914 3915 3916 -918 3919 0 c 1+1 --> 2 c (-b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ b^{1, 918}_0 ∧ p_918) -> (-b^{1, 919}_2 ∧ b^{1, 919}_1 ∧ -b^{1, 919}_0) c in CNF: c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ -p_918 ∨ -b^{1, 919}_2 c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ -p_918 ∨ b^{1, 919}_1 c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ -p_918 ∨ -b^{1, 919}_0 c in DIMACS: 3914 3915 -3916 -918 -3917 0 3914 3915 -3916 -918 3918 0 3914 3915 -3916 -918 -3919 0 c 2+1 --> break c (-b^{1, 918}_2 ∧ b^{1, 918}_1 ∧ -b^{1, 918}_0 ∧ p_918) -> break c in CNF: c b^{1, 918}_2 ∨ -b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ -p_918 ∨ break c in DIMACS: 3914 -3915 3916 -918 1162 0 c 2-1 --> 1 c (-b^{1, 918}_2 ∧ b^{1, 918}_1 ∧ -b^{1, 918}_0 ∧ -p_918) -> (-b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ b^{1, 919}_0) c in CNF: c b^{1, 918}_2 ∨ -b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ p_918 ∨ -b^{1, 919}_2 c b^{1, 918}_2 ∨ -b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ p_918 ∨ -b^{1, 919}_1 c b^{1, 918}_2 ∨ -b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ p_918 ∨ b^{1, 919}_0 c in DIMACS: 3914 -3915 3916 918 -3917 0 3914 -3915 3916 918 -3918 0 3914 -3915 3916 918 3919 0 c 1-1 --> 0 c (-b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ b^{1, 918}_0 ∧ -p_918) -> (-b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ -b^{1, 919}_0) c in CNF: c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ p_918 ∨ -b^{1, 919}_2 c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ p_918 ∨ -b^{1, 919}_1 c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ p_918 ∨ -b^{1, 919}_0 c in DIMACS: 3914 3915 -3916 918 -3917 0 3914 3915 -3916 918 -3918 0 3914 3915 -3916 918 -3919 0 c 0-1 --> -1 c (-b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ -b^{1, 918}_0 ∧ -p_918) -> ( b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ b^{1, 919}_0) c in CNF: c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ p_918 ∨ b^{1, 919}_2 c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ p_918 ∨ -b^{1, 919}_1 c b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ p_918 ∨ b^{1, 919}_0 c in DIMACS: 3914 3915 3916 918 3917 0 3914 3915 3916 918 -3918 0 3914 3915 3916 918 3919 0 c -1-1 --> -2 c ( b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ b^{1, 918}_0 ∧ -p_918) -> ( b^{1, 919}_2 ∧ b^{1, 919}_1 ∧ -b^{1, 919}_0) c in CNF: c -b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ p_918 ∨ b^{1, 919}_2 c -b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ p_918 ∨ b^{1, 919}_1 c -b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ p_918 ∨ -b^{1, 919}_0 c in DIMACS: -3914 3915 -3916 918 3917 0 -3914 3915 -3916 918 3918 0 -3914 3915 -3916 918 -3919 0 c -2-1 --> break c ( b^{1, 918}_2 ∧ b^{1, 918}_1 ∧ -b^{1, 918}_0 ∧ -p_918) -> break c in CNF: c -b^{1, 918}_2 ∨ -b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ p_918 ∨ break c in DIMACS: -3914 -3915 3916 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 918}_2 ∧ -b^{1, 918}_1 ∧ -b^{1, 918}_0 ∧ true) c in CNF: c -b^{1, 918}_2 ∨ b^{1, 918}_1 ∨ b^{1, 918}_0 ∨ false c in DIMACS: -3914 3915 3916 0 c 3 does not represent an automaton state. c -(-b^{1, 918}_2 ∧ b^{1, 918}_1 ∧ b^{1, 918}_0 ∧ true) c in CNF: c b^{1, 918}_2 ∨ -b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ false c in DIMACS: 3914 -3915 -3916 0 c -3 does not represent an automaton state. c -( b^{1, 918}_2 ∧ b^{1, 918}_1 ∧ b^{1, 918}_0 ∧ true) c in CNF: c -b^{1, 918}_2 ∨ -b^{1, 918}_1 ∨ -b^{1, 918}_0 ∨ false c in DIMACS: -3914 -3915 -3916 0 c i = 919 c -2+1 --> -1 c ( b^{1, 919}_2 ∧ b^{1, 919}_1 ∧ -b^{1, 919}_0 ∧ p_919) -> ( b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ b^{1, 920}_0) c in CNF: c -b^{1, 919}_2 ∨ -b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ -p_919 ∨ b^{1, 920}_2 c -b^{1, 919}_2 ∨ -b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ -p_919 ∨ -b^{1, 920}_1 c -b^{1, 919}_2 ∨ -b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ -p_919 ∨ b^{1, 920}_0 c in DIMACS: -3917 -3918 3919 -919 3920 0 -3917 -3918 3919 -919 -3921 0 -3917 -3918 3919 -919 3922 0 c -1+1 --> 0 c ( b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ b^{1, 919}_0 ∧ p_919) -> (-b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ -b^{1, 920}_0) c in CNF: c -b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ -p_919 ∨ -b^{1, 920}_2 c -b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ -p_919 ∨ -b^{1, 920}_1 c -b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ -p_919 ∨ -b^{1, 920}_0 c in DIMACS: -3917 3918 -3919 -919 -3920 0 -3917 3918 -3919 -919 -3921 0 -3917 3918 -3919 -919 -3922 0 c 0+1 --> 1 c (-b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ -b^{1, 919}_0 ∧ p_919) -> (-b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ b^{1, 920}_0) c in CNF: c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ -p_919 ∨ -b^{1, 920}_2 c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ -p_919 ∨ -b^{1, 920}_1 c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ -p_919 ∨ b^{1, 920}_0 c in DIMACS: 3917 3918 3919 -919 -3920 0 3917 3918 3919 -919 -3921 0 3917 3918 3919 -919 3922 0 c 1+1 --> 2 c (-b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ b^{1, 919}_0 ∧ p_919) -> (-b^{1, 920}_2 ∧ b^{1, 920}_1 ∧ -b^{1, 920}_0) c in CNF: c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ -p_919 ∨ -b^{1, 920}_2 c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ -p_919 ∨ b^{1, 920}_1 c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ -p_919 ∨ -b^{1, 920}_0 c in DIMACS: 3917 3918 -3919 -919 -3920 0 3917 3918 -3919 -919 3921 0 3917 3918 -3919 -919 -3922 0 c 2+1 --> break c (-b^{1, 919}_2 ∧ b^{1, 919}_1 ∧ -b^{1, 919}_0 ∧ p_919) -> break c in CNF: c b^{1, 919}_2 ∨ -b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ -p_919 ∨ break c in DIMACS: 3917 -3918 3919 -919 1162 0 c 2-1 --> 1 c (-b^{1, 919}_2 ∧ b^{1, 919}_1 ∧ -b^{1, 919}_0 ∧ -p_919) -> (-b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ b^{1, 920}_0) c in CNF: c b^{1, 919}_2 ∨ -b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ p_919 ∨ -b^{1, 920}_2 c b^{1, 919}_2 ∨ -b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ p_919 ∨ -b^{1, 920}_1 c b^{1, 919}_2 ∨ -b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ p_919 ∨ b^{1, 920}_0 c in DIMACS: 3917 -3918 3919 919 -3920 0 3917 -3918 3919 919 -3921 0 3917 -3918 3919 919 3922 0 c 1-1 --> 0 c (-b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ b^{1, 919}_0 ∧ -p_919) -> (-b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ -b^{1, 920}_0) c in CNF: c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ p_919 ∨ -b^{1, 920}_2 c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ p_919 ∨ -b^{1, 920}_1 c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ p_919 ∨ -b^{1, 920}_0 c in DIMACS: 3917 3918 -3919 919 -3920 0 3917 3918 -3919 919 -3921 0 3917 3918 -3919 919 -3922 0 c 0-1 --> -1 c (-b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ -b^{1, 919}_0 ∧ -p_919) -> ( b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ b^{1, 920}_0) c in CNF: c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ p_919 ∨ b^{1, 920}_2 c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ p_919 ∨ -b^{1, 920}_1 c b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ p_919 ∨ b^{1, 920}_0 c in DIMACS: 3917 3918 3919 919 3920 0 3917 3918 3919 919 -3921 0 3917 3918 3919 919 3922 0 c -1-1 --> -2 c ( b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ b^{1, 919}_0 ∧ -p_919) -> ( b^{1, 920}_2 ∧ b^{1, 920}_1 ∧ -b^{1, 920}_0) c in CNF: c -b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ p_919 ∨ b^{1, 920}_2 c -b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ p_919 ∨ b^{1, 920}_1 c -b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ p_919 ∨ -b^{1, 920}_0 c in DIMACS: -3917 3918 -3919 919 3920 0 -3917 3918 -3919 919 3921 0 -3917 3918 -3919 919 -3922 0 c -2-1 --> break c ( b^{1, 919}_2 ∧ b^{1, 919}_1 ∧ -b^{1, 919}_0 ∧ -p_919) -> break c in CNF: c -b^{1, 919}_2 ∨ -b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ p_919 ∨ break c in DIMACS: -3917 -3918 3919 919 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 919}_2 ∧ -b^{1, 919}_1 ∧ -b^{1, 919}_0 ∧ true) c in CNF: c -b^{1, 919}_2 ∨ b^{1, 919}_1 ∨ b^{1, 919}_0 ∨ false c in DIMACS: -3917 3918 3919 0 c 3 does not represent an automaton state. c -(-b^{1, 919}_2 ∧ b^{1, 919}_1 ∧ b^{1, 919}_0 ∧ true) c in CNF: c b^{1, 919}_2 ∨ -b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ false c in DIMACS: 3917 -3918 -3919 0 c -3 does not represent an automaton state. c -( b^{1, 919}_2 ∧ b^{1, 919}_1 ∧ b^{1, 919}_0 ∧ true) c in CNF: c -b^{1, 919}_2 ∨ -b^{1, 919}_1 ∨ -b^{1, 919}_0 ∨ false c in DIMACS: -3917 -3918 -3919 0 c i = 920 c -2+1 --> -1 c ( b^{1, 920}_2 ∧ b^{1, 920}_1 ∧ -b^{1, 920}_0 ∧ p_920) -> ( b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ b^{1, 921}_0) c in CNF: c -b^{1, 920}_2 ∨ -b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ -p_920 ∨ b^{1, 921}_2 c -b^{1, 920}_2 ∨ -b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ -p_920 ∨ -b^{1, 921}_1 c -b^{1, 920}_2 ∨ -b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ -p_920 ∨ b^{1, 921}_0 c in DIMACS: -3920 -3921 3922 -920 3923 0 -3920 -3921 3922 -920 -3924 0 -3920 -3921 3922 -920 3925 0 c -1+1 --> 0 c ( b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ b^{1, 920}_0 ∧ p_920) -> (-b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ -b^{1, 921}_0) c in CNF: c -b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ -p_920 ∨ -b^{1, 921}_2 c -b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ -p_920 ∨ -b^{1, 921}_1 c -b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ -p_920 ∨ -b^{1, 921}_0 c in DIMACS: -3920 3921 -3922 -920 -3923 0 -3920 3921 -3922 -920 -3924 0 -3920 3921 -3922 -920 -3925 0 c 0+1 --> 1 c (-b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ -b^{1, 920}_0 ∧ p_920) -> (-b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ b^{1, 921}_0) c in CNF: c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ -p_920 ∨ -b^{1, 921}_2 c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ -p_920 ∨ -b^{1, 921}_1 c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ -p_920 ∨ b^{1, 921}_0 c in DIMACS: 3920 3921 3922 -920 -3923 0 3920 3921 3922 -920 -3924 0 3920 3921 3922 -920 3925 0 c 1+1 --> 2 c (-b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ b^{1, 920}_0 ∧ p_920) -> (-b^{1, 921}_2 ∧ b^{1, 921}_1 ∧ -b^{1, 921}_0) c in CNF: c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ -p_920 ∨ -b^{1, 921}_2 c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ -p_920 ∨ b^{1, 921}_1 c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ -p_920 ∨ -b^{1, 921}_0 c in DIMACS: 3920 3921 -3922 -920 -3923 0 3920 3921 -3922 -920 3924 0 3920 3921 -3922 -920 -3925 0 c 2+1 --> break c (-b^{1, 920}_2 ∧ b^{1, 920}_1 ∧ -b^{1, 920}_0 ∧ p_920) -> break c in CNF: c b^{1, 920}_2 ∨ -b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ -p_920 ∨ break c in DIMACS: 3920 -3921 3922 -920 1162 0 c 2-1 --> 1 c (-b^{1, 920}_2 ∧ b^{1, 920}_1 ∧ -b^{1, 920}_0 ∧ -p_920) -> (-b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ b^{1, 921}_0) c in CNF: c b^{1, 920}_2 ∨ -b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ p_920 ∨ -b^{1, 921}_2 c b^{1, 920}_2 ∨ -b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ p_920 ∨ -b^{1, 921}_1 c b^{1, 920}_2 ∨ -b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ p_920 ∨ b^{1, 921}_0 c in DIMACS: 3920 -3921 3922 920 -3923 0 3920 -3921 3922 920 -3924 0 3920 -3921 3922 920 3925 0 c 1-1 --> 0 c (-b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ b^{1, 920}_0 ∧ -p_920) -> (-b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ -b^{1, 921}_0) c in CNF: c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ p_920 ∨ -b^{1, 921}_2 c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ p_920 ∨ -b^{1, 921}_1 c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ p_920 ∨ -b^{1, 921}_0 c in DIMACS: 3920 3921 -3922 920 -3923 0 3920 3921 -3922 920 -3924 0 3920 3921 -3922 920 -3925 0 c 0-1 --> -1 c (-b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ -b^{1, 920}_0 ∧ -p_920) -> ( b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ b^{1, 921}_0) c in CNF: c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ p_920 ∨ b^{1, 921}_2 c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ p_920 ∨ -b^{1, 921}_1 c b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ p_920 ∨ b^{1, 921}_0 c in DIMACS: 3920 3921 3922 920 3923 0 3920 3921 3922 920 -3924 0 3920 3921 3922 920 3925 0 c -1-1 --> -2 c ( b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ b^{1, 920}_0 ∧ -p_920) -> ( b^{1, 921}_2 ∧ b^{1, 921}_1 ∧ -b^{1, 921}_0) c in CNF: c -b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ p_920 ∨ b^{1, 921}_2 c -b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ p_920 ∨ b^{1, 921}_1 c -b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ p_920 ∨ -b^{1, 921}_0 c in DIMACS: -3920 3921 -3922 920 3923 0 -3920 3921 -3922 920 3924 0 -3920 3921 -3922 920 -3925 0 c -2-1 --> break c ( b^{1, 920}_2 ∧ b^{1, 920}_1 ∧ -b^{1, 920}_0 ∧ -p_920) -> break c in CNF: c -b^{1, 920}_2 ∨ -b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ p_920 ∨ break c in DIMACS: -3920 -3921 3922 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 920}_2 ∧ -b^{1, 920}_1 ∧ -b^{1, 920}_0 ∧ true) c in CNF: c -b^{1, 920}_2 ∨ b^{1, 920}_1 ∨ b^{1, 920}_0 ∨ false c in DIMACS: -3920 3921 3922 0 c 3 does not represent an automaton state. c -(-b^{1, 920}_2 ∧ b^{1, 920}_1 ∧ b^{1, 920}_0 ∧ true) c in CNF: c b^{1, 920}_2 ∨ -b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ false c in DIMACS: 3920 -3921 -3922 0 c -3 does not represent an automaton state. c -( b^{1, 920}_2 ∧ b^{1, 920}_1 ∧ b^{1, 920}_0 ∧ true) c in CNF: c -b^{1, 920}_2 ∨ -b^{1, 920}_1 ∨ -b^{1, 920}_0 ∨ false c in DIMACS: -3920 -3921 -3922 0 c i = 921 c -2+1 --> -1 c ( b^{1, 921}_2 ∧ b^{1, 921}_1 ∧ -b^{1, 921}_0 ∧ p_921) -> ( b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ b^{1, 922}_0) c in CNF: c -b^{1, 921}_2 ∨ -b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ -p_921 ∨ b^{1, 922}_2 c -b^{1, 921}_2 ∨ -b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ -p_921 ∨ -b^{1, 922}_1 c -b^{1, 921}_2 ∨ -b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ -p_921 ∨ b^{1, 922}_0 c in DIMACS: -3923 -3924 3925 -921 3926 0 -3923 -3924 3925 -921 -3927 0 -3923 -3924 3925 -921 3928 0 c -1+1 --> 0 c ( b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ b^{1, 921}_0 ∧ p_921) -> (-b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ -b^{1, 922}_0) c in CNF: c -b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ -p_921 ∨ -b^{1, 922}_2 c -b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ -p_921 ∨ -b^{1, 922}_1 c -b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ -p_921 ∨ -b^{1, 922}_0 c in DIMACS: -3923 3924 -3925 -921 -3926 0 -3923 3924 -3925 -921 -3927 0 -3923 3924 -3925 -921 -3928 0 c 0+1 --> 1 c (-b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ -b^{1, 921}_0 ∧ p_921) -> (-b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ b^{1, 922}_0) c in CNF: c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ -p_921 ∨ -b^{1, 922}_2 c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ -p_921 ∨ -b^{1, 922}_1 c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ -p_921 ∨ b^{1, 922}_0 c in DIMACS: 3923 3924 3925 -921 -3926 0 3923 3924 3925 -921 -3927 0 3923 3924 3925 -921 3928 0 c 1+1 --> 2 c (-b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ b^{1, 921}_0 ∧ p_921) -> (-b^{1, 922}_2 ∧ b^{1, 922}_1 ∧ -b^{1, 922}_0) c in CNF: c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ -p_921 ∨ -b^{1, 922}_2 c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ -p_921 ∨ b^{1, 922}_1 c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ -p_921 ∨ -b^{1, 922}_0 c in DIMACS: 3923 3924 -3925 -921 -3926 0 3923 3924 -3925 -921 3927 0 3923 3924 -3925 -921 -3928 0 c 2+1 --> break c (-b^{1, 921}_2 ∧ b^{1, 921}_1 ∧ -b^{1, 921}_0 ∧ p_921) -> break c in CNF: c b^{1, 921}_2 ∨ -b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ -p_921 ∨ break c in DIMACS: 3923 -3924 3925 -921 1162 0 c 2-1 --> 1 c (-b^{1, 921}_2 ∧ b^{1, 921}_1 ∧ -b^{1, 921}_0 ∧ -p_921) -> (-b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ b^{1, 922}_0) c in CNF: c b^{1, 921}_2 ∨ -b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ p_921 ∨ -b^{1, 922}_2 c b^{1, 921}_2 ∨ -b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ p_921 ∨ -b^{1, 922}_1 c b^{1, 921}_2 ∨ -b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ p_921 ∨ b^{1, 922}_0 c in DIMACS: 3923 -3924 3925 921 -3926 0 3923 -3924 3925 921 -3927 0 3923 -3924 3925 921 3928 0 c 1-1 --> 0 c (-b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ b^{1, 921}_0 ∧ -p_921) -> (-b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ -b^{1, 922}_0) c in CNF: c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ p_921 ∨ -b^{1, 922}_2 c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ p_921 ∨ -b^{1, 922}_1 c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ p_921 ∨ -b^{1, 922}_0 c in DIMACS: 3923 3924 -3925 921 -3926 0 3923 3924 -3925 921 -3927 0 3923 3924 -3925 921 -3928 0 c 0-1 --> -1 c (-b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ -b^{1, 921}_0 ∧ -p_921) -> ( b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ b^{1, 922}_0) c in CNF: c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ p_921 ∨ b^{1, 922}_2 c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ p_921 ∨ -b^{1, 922}_1 c b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ p_921 ∨ b^{1, 922}_0 c in DIMACS: 3923 3924 3925 921 3926 0 3923 3924 3925 921 -3927 0 3923 3924 3925 921 3928 0 c -1-1 --> -2 c ( b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ b^{1, 921}_0 ∧ -p_921) -> ( b^{1, 922}_2 ∧ b^{1, 922}_1 ∧ -b^{1, 922}_0) c in CNF: c -b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ p_921 ∨ b^{1, 922}_2 c -b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ p_921 ∨ b^{1, 922}_1 c -b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ p_921 ∨ -b^{1, 922}_0 c in DIMACS: -3923 3924 -3925 921 3926 0 -3923 3924 -3925 921 3927 0 -3923 3924 -3925 921 -3928 0 c -2-1 --> break c ( b^{1, 921}_2 ∧ b^{1, 921}_1 ∧ -b^{1, 921}_0 ∧ -p_921) -> break c in CNF: c -b^{1, 921}_2 ∨ -b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ p_921 ∨ break c in DIMACS: -3923 -3924 3925 921 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 921}_2 ∧ -b^{1, 921}_1 ∧ -b^{1, 921}_0 ∧ true) c in CNF: c -b^{1, 921}_2 ∨ b^{1, 921}_1 ∨ b^{1, 921}_0 ∨ false c in DIMACS: -3923 3924 3925 0 c 3 does not represent an automaton state. c -(-b^{1, 921}_2 ∧ b^{1, 921}_1 ∧ b^{1, 921}_0 ∧ true) c in CNF: c b^{1, 921}_2 ∨ -b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ false c in DIMACS: 3923 -3924 -3925 0 c -3 does not represent an automaton state. c -( b^{1, 921}_2 ∧ b^{1, 921}_1 ∧ b^{1, 921}_0 ∧ true) c in CNF: c -b^{1, 921}_2 ∨ -b^{1, 921}_1 ∨ -b^{1, 921}_0 ∨ false c in DIMACS: -3923 -3924 -3925 0 c i = 922 c -2+1 --> -1 c ( b^{1, 922}_2 ∧ b^{1, 922}_1 ∧ -b^{1, 922}_0 ∧ p_922) -> ( b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ b^{1, 923}_0) c in CNF: c -b^{1, 922}_2 ∨ -b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ -p_922 ∨ b^{1, 923}_2 c -b^{1, 922}_2 ∨ -b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ -p_922 ∨ -b^{1, 923}_1 c -b^{1, 922}_2 ∨ -b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ -p_922 ∨ b^{1, 923}_0 c in DIMACS: -3926 -3927 3928 -922 3929 0 -3926 -3927 3928 -922 -3930 0 -3926 -3927 3928 -922 3931 0 c -1+1 --> 0 c ( b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ b^{1, 922}_0 ∧ p_922) -> (-b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ -b^{1, 923}_0) c in CNF: c -b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ -p_922 ∨ -b^{1, 923}_2 c -b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ -p_922 ∨ -b^{1, 923}_1 c -b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ -p_922 ∨ -b^{1, 923}_0 c in DIMACS: -3926 3927 -3928 -922 -3929 0 -3926 3927 -3928 -922 -3930 0 -3926 3927 -3928 -922 -3931 0 c 0+1 --> 1 c (-b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ -b^{1, 922}_0 ∧ p_922) -> (-b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ b^{1, 923}_0) c in CNF: c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ -p_922 ∨ -b^{1, 923}_2 c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ -p_922 ∨ -b^{1, 923}_1 c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ -p_922 ∨ b^{1, 923}_0 c in DIMACS: 3926 3927 3928 -922 -3929 0 3926 3927 3928 -922 -3930 0 3926 3927 3928 -922 3931 0 c 1+1 --> 2 c (-b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ b^{1, 922}_0 ∧ p_922) -> (-b^{1, 923}_2 ∧ b^{1, 923}_1 ∧ -b^{1, 923}_0) c in CNF: c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ -p_922 ∨ -b^{1, 923}_2 c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ -p_922 ∨ b^{1, 923}_1 c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ -p_922 ∨ -b^{1, 923}_0 c in DIMACS: 3926 3927 -3928 -922 -3929 0 3926 3927 -3928 -922 3930 0 3926 3927 -3928 -922 -3931 0 c 2+1 --> break c (-b^{1, 922}_2 ∧ b^{1, 922}_1 ∧ -b^{1, 922}_0 ∧ p_922) -> break c in CNF: c b^{1, 922}_2 ∨ -b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ -p_922 ∨ break c in DIMACS: 3926 -3927 3928 -922 1162 0 c 2-1 --> 1 c (-b^{1, 922}_2 ∧ b^{1, 922}_1 ∧ -b^{1, 922}_0 ∧ -p_922) -> (-b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ b^{1, 923}_0) c in CNF: c b^{1, 922}_2 ∨ -b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ p_922 ∨ -b^{1, 923}_2 c b^{1, 922}_2 ∨ -b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ p_922 ∨ -b^{1, 923}_1 c b^{1, 922}_2 ∨ -b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ p_922 ∨ b^{1, 923}_0 c in DIMACS: 3926 -3927 3928 922 -3929 0 3926 -3927 3928 922 -3930 0 3926 -3927 3928 922 3931 0 c 1-1 --> 0 c (-b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ b^{1, 922}_0 ∧ -p_922) -> (-b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ -b^{1, 923}_0) c in CNF: c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ p_922 ∨ -b^{1, 923}_2 c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ p_922 ∨ -b^{1, 923}_1 c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ p_922 ∨ -b^{1, 923}_0 c in DIMACS: 3926 3927 -3928 922 -3929 0 3926 3927 -3928 922 -3930 0 3926 3927 -3928 922 -3931 0 c 0-1 --> -1 c (-b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ -b^{1, 922}_0 ∧ -p_922) -> ( b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ b^{1, 923}_0) c in CNF: c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ p_922 ∨ b^{1, 923}_2 c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ p_922 ∨ -b^{1, 923}_1 c b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ p_922 ∨ b^{1, 923}_0 c in DIMACS: 3926 3927 3928 922 3929 0 3926 3927 3928 922 -3930 0 3926 3927 3928 922 3931 0 c -1-1 --> -2 c ( b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ b^{1, 922}_0 ∧ -p_922) -> ( b^{1, 923}_2 ∧ b^{1, 923}_1 ∧ -b^{1, 923}_0) c in CNF: c -b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ p_922 ∨ b^{1, 923}_2 c -b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ p_922 ∨ b^{1, 923}_1 c -b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ p_922 ∨ -b^{1, 923}_0 c in DIMACS: -3926 3927 -3928 922 3929 0 -3926 3927 -3928 922 3930 0 -3926 3927 -3928 922 -3931 0 c -2-1 --> break c ( b^{1, 922}_2 ∧ b^{1, 922}_1 ∧ -b^{1, 922}_0 ∧ -p_922) -> break c in CNF: c -b^{1, 922}_2 ∨ -b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ p_922 ∨ break c in DIMACS: -3926 -3927 3928 922 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 922}_2 ∧ -b^{1, 922}_1 ∧ -b^{1, 922}_0 ∧ true) c in CNF: c -b^{1, 922}_2 ∨ b^{1, 922}_1 ∨ b^{1, 922}_0 ∨ false c in DIMACS: -3926 3927 3928 0 c 3 does not represent an automaton state. c -(-b^{1, 922}_2 ∧ b^{1, 922}_1 ∧ b^{1, 922}_0 ∧ true) c in CNF: c b^{1, 922}_2 ∨ -b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ false c in DIMACS: 3926 -3927 -3928 0 c -3 does not represent an automaton state. c -( b^{1, 922}_2 ∧ b^{1, 922}_1 ∧ b^{1, 922}_0 ∧ true) c in CNF: c -b^{1, 922}_2 ∨ -b^{1, 922}_1 ∨ -b^{1, 922}_0 ∨ false c in DIMACS: -3926 -3927 -3928 0 c i = 923 c -2+1 --> -1 c ( b^{1, 923}_2 ∧ b^{1, 923}_1 ∧ -b^{1, 923}_0 ∧ p_923) -> ( b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ b^{1, 924}_0) c in CNF: c -b^{1, 923}_2 ∨ -b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ -p_923 ∨ b^{1, 924}_2 c -b^{1, 923}_2 ∨ -b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ -p_923 ∨ -b^{1, 924}_1 c -b^{1, 923}_2 ∨ -b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ -p_923 ∨ b^{1, 924}_0 c in DIMACS: -3929 -3930 3931 -923 3932 0 -3929 -3930 3931 -923 -3933 0 -3929 -3930 3931 -923 3934 0 c -1+1 --> 0 c ( b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ b^{1, 923}_0 ∧ p_923) -> (-b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ -b^{1, 924}_0) c in CNF: c -b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ -p_923 ∨ -b^{1, 924}_2 c -b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ -p_923 ∨ -b^{1, 924}_1 c -b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ -p_923 ∨ -b^{1, 924}_0 c in DIMACS: -3929 3930 -3931 -923 -3932 0 -3929 3930 -3931 -923 -3933 0 -3929 3930 -3931 -923 -3934 0 c 0+1 --> 1 c (-b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ -b^{1, 923}_0 ∧ p_923) -> (-b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ b^{1, 924}_0) c in CNF: c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ -p_923 ∨ -b^{1, 924}_2 c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ -p_923 ∨ -b^{1, 924}_1 c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ -p_923 ∨ b^{1, 924}_0 c in DIMACS: 3929 3930 3931 -923 -3932 0 3929 3930 3931 -923 -3933 0 3929 3930 3931 -923 3934 0 c 1+1 --> 2 c (-b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ b^{1, 923}_0 ∧ p_923) -> (-b^{1, 924}_2 ∧ b^{1, 924}_1 ∧ -b^{1, 924}_0) c in CNF: c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ -p_923 ∨ -b^{1, 924}_2 c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ -p_923 ∨ b^{1, 924}_1 c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ -p_923 ∨ -b^{1, 924}_0 c in DIMACS: 3929 3930 -3931 -923 -3932 0 3929 3930 -3931 -923 3933 0 3929 3930 -3931 -923 -3934 0 c 2+1 --> break c (-b^{1, 923}_2 ∧ b^{1, 923}_1 ∧ -b^{1, 923}_0 ∧ p_923) -> break c in CNF: c b^{1, 923}_2 ∨ -b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ -p_923 ∨ break c in DIMACS: 3929 -3930 3931 -923 1162 0 c 2-1 --> 1 c (-b^{1, 923}_2 ∧ b^{1, 923}_1 ∧ -b^{1, 923}_0 ∧ -p_923) -> (-b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ b^{1, 924}_0) c in CNF: c b^{1, 923}_2 ∨ -b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ p_923 ∨ -b^{1, 924}_2 c b^{1, 923}_2 ∨ -b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ p_923 ∨ -b^{1, 924}_1 c b^{1, 923}_2 ∨ -b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ p_923 ∨ b^{1, 924}_0 c in DIMACS: 3929 -3930 3931 923 -3932 0 3929 -3930 3931 923 -3933 0 3929 -3930 3931 923 3934 0 c 1-1 --> 0 c (-b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ b^{1, 923}_0 ∧ -p_923) -> (-b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ -b^{1, 924}_0) c in CNF: c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ p_923 ∨ -b^{1, 924}_2 c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ p_923 ∨ -b^{1, 924}_1 c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ p_923 ∨ -b^{1, 924}_0 c in DIMACS: 3929 3930 -3931 923 -3932 0 3929 3930 -3931 923 -3933 0 3929 3930 -3931 923 -3934 0 c 0-1 --> -1 c (-b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ -b^{1, 923}_0 ∧ -p_923) -> ( b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ b^{1, 924}_0) c in CNF: c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ p_923 ∨ b^{1, 924}_2 c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ p_923 ∨ -b^{1, 924}_1 c b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ p_923 ∨ b^{1, 924}_0 c in DIMACS: 3929 3930 3931 923 3932 0 3929 3930 3931 923 -3933 0 3929 3930 3931 923 3934 0 c -1-1 --> -2 c ( b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ b^{1, 923}_0 ∧ -p_923) -> ( b^{1, 924}_2 ∧ b^{1, 924}_1 ∧ -b^{1, 924}_0) c in CNF: c -b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ p_923 ∨ b^{1, 924}_2 c -b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ p_923 ∨ b^{1, 924}_1 c -b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ p_923 ∨ -b^{1, 924}_0 c in DIMACS: -3929 3930 -3931 923 3932 0 -3929 3930 -3931 923 3933 0 -3929 3930 -3931 923 -3934 0 c -2-1 --> break c ( b^{1, 923}_2 ∧ b^{1, 923}_1 ∧ -b^{1, 923}_0 ∧ -p_923) -> break c in CNF: c -b^{1, 923}_2 ∨ -b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ p_923 ∨ break c in DIMACS: -3929 -3930 3931 923 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 923}_2 ∧ -b^{1, 923}_1 ∧ -b^{1, 923}_0 ∧ true) c in CNF: c -b^{1, 923}_2 ∨ b^{1, 923}_1 ∨ b^{1, 923}_0 ∨ false c in DIMACS: -3929 3930 3931 0 c 3 does not represent an automaton state. c -(-b^{1, 923}_2 ∧ b^{1, 923}_1 ∧ b^{1, 923}_0 ∧ true) c in CNF: c b^{1, 923}_2 ∨ -b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ false c in DIMACS: 3929 -3930 -3931 0 c -3 does not represent an automaton state. c -( b^{1, 923}_2 ∧ b^{1, 923}_1 ∧ b^{1, 923}_0 ∧ true) c in CNF: c -b^{1, 923}_2 ∨ -b^{1, 923}_1 ∨ -b^{1, 923}_0 ∨ false c in DIMACS: -3929 -3930 -3931 0 c i = 924 c -2+1 --> -1 c ( b^{1, 924}_2 ∧ b^{1, 924}_1 ∧ -b^{1, 924}_0 ∧ p_924) -> ( b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ b^{1, 925}_0) c in CNF: c -b^{1, 924}_2 ∨ -b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ -p_924 ∨ b^{1, 925}_2 c -b^{1, 924}_2 ∨ -b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ -p_924 ∨ -b^{1, 925}_1 c -b^{1, 924}_2 ∨ -b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ -p_924 ∨ b^{1, 925}_0 c in DIMACS: -3932 -3933 3934 -924 3935 0 -3932 -3933 3934 -924 -3936 0 -3932 -3933 3934 -924 3937 0 c -1+1 --> 0 c ( b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ b^{1, 924}_0 ∧ p_924) -> (-b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ -b^{1, 925}_0) c in CNF: c -b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ -p_924 ∨ -b^{1, 925}_2 c -b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ -p_924 ∨ -b^{1, 925}_1 c -b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ -p_924 ∨ -b^{1, 925}_0 c in DIMACS: -3932 3933 -3934 -924 -3935 0 -3932 3933 -3934 -924 -3936 0 -3932 3933 -3934 -924 -3937 0 c 0+1 --> 1 c (-b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ -b^{1, 924}_0 ∧ p_924) -> (-b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ b^{1, 925}_0) c in CNF: c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ -p_924 ∨ -b^{1, 925}_2 c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ -p_924 ∨ -b^{1, 925}_1 c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ -p_924 ∨ b^{1, 925}_0 c in DIMACS: 3932 3933 3934 -924 -3935 0 3932 3933 3934 -924 -3936 0 3932 3933 3934 -924 3937 0 c 1+1 --> 2 c (-b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ b^{1, 924}_0 ∧ p_924) -> (-b^{1, 925}_2 ∧ b^{1, 925}_1 ∧ -b^{1, 925}_0) c in CNF: c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ -p_924 ∨ -b^{1, 925}_2 c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ -p_924 ∨ b^{1, 925}_1 c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ -p_924 ∨ -b^{1, 925}_0 c in DIMACS: 3932 3933 -3934 -924 -3935 0 3932 3933 -3934 -924 3936 0 3932 3933 -3934 -924 -3937 0 c 2+1 --> break c (-b^{1, 924}_2 ∧ b^{1, 924}_1 ∧ -b^{1, 924}_0 ∧ p_924) -> break c in CNF: c b^{1, 924}_2 ∨ -b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ -p_924 ∨ break c in DIMACS: 3932 -3933 3934 -924 1162 0 c 2-1 --> 1 c (-b^{1, 924}_2 ∧ b^{1, 924}_1 ∧ -b^{1, 924}_0 ∧ -p_924) -> (-b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ b^{1, 925}_0) c in CNF: c b^{1, 924}_2 ∨ -b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ p_924 ∨ -b^{1, 925}_2 c b^{1, 924}_2 ∨ -b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ p_924 ∨ -b^{1, 925}_1 c b^{1, 924}_2 ∨ -b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ p_924 ∨ b^{1, 925}_0 c in DIMACS: 3932 -3933 3934 924 -3935 0 3932 -3933 3934 924 -3936 0 3932 -3933 3934 924 3937 0 c 1-1 --> 0 c (-b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ b^{1, 924}_0 ∧ -p_924) -> (-b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ -b^{1, 925}_0) c in CNF: c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ p_924 ∨ -b^{1, 925}_2 c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ p_924 ∨ -b^{1, 925}_1 c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ p_924 ∨ -b^{1, 925}_0 c in DIMACS: 3932 3933 -3934 924 -3935 0 3932 3933 -3934 924 -3936 0 3932 3933 -3934 924 -3937 0 c 0-1 --> -1 c (-b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ -b^{1, 924}_0 ∧ -p_924) -> ( b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ b^{1, 925}_0) c in CNF: c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ p_924 ∨ b^{1, 925}_2 c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ p_924 ∨ -b^{1, 925}_1 c b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ p_924 ∨ b^{1, 925}_0 c in DIMACS: 3932 3933 3934 924 3935 0 3932 3933 3934 924 -3936 0 3932 3933 3934 924 3937 0 c -1-1 --> -2 c ( b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ b^{1, 924}_0 ∧ -p_924) -> ( b^{1, 925}_2 ∧ b^{1, 925}_1 ∧ -b^{1, 925}_0) c in CNF: c -b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ p_924 ∨ b^{1, 925}_2 c -b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ p_924 ∨ b^{1, 925}_1 c -b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ p_924 ∨ -b^{1, 925}_0 c in DIMACS: -3932 3933 -3934 924 3935 0 -3932 3933 -3934 924 3936 0 -3932 3933 -3934 924 -3937 0 c -2-1 --> break c ( b^{1, 924}_2 ∧ b^{1, 924}_1 ∧ -b^{1, 924}_0 ∧ -p_924) -> break c in CNF: c -b^{1, 924}_2 ∨ -b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ p_924 ∨ break c in DIMACS: -3932 -3933 3934 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 924}_2 ∧ -b^{1, 924}_1 ∧ -b^{1, 924}_0 ∧ true) c in CNF: c -b^{1, 924}_2 ∨ b^{1, 924}_1 ∨ b^{1, 924}_0 ∨ false c in DIMACS: -3932 3933 3934 0 c 3 does not represent an automaton state. c -(-b^{1, 924}_2 ∧ b^{1, 924}_1 ∧ b^{1, 924}_0 ∧ true) c in CNF: c b^{1, 924}_2 ∨ -b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ false c in DIMACS: 3932 -3933 -3934 0 c -3 does not represent an automaton state. c -( b^{1, 924}_2 ∧ b^{1, 924}_1 ∧ b^{1, 924}_0 ∧ true) c in CNF: c -b^{1, 924}_2 ∨ -b^{1, 924}_1 ∨ -b^{1, 924}_0 ∨ false c in DIMACS: -3932 -3933 -3934 0 c i = 925 c -2+1 --> -1 c ( b^{1, 925}_2 ∧ b^{1, 925}_1 ∧ -b^{1, 925}_0 ∧ p_925) -> ( b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ b^{1, 926}_0) c in CNF: c -b^{1, 925}_2 ∨ -b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ -p_925 ∨ b^{1, 926}_2 c -b^{1, 925}_2 ∨ -b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ -p_925 ∨ -b^{1, 926}_1 c -b^{1, 925}_2 ∨ -b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ -p_925 ∨ b^{1, 926}_0 c in DIMACS: -3935 -3936 3937 -925 3938 0 -3935 -3936 3937 -925 -3939 0 -3935 -3936 3937 -925 3940 0 c -1+1 --> 0 c ( b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ b^{1, 925}_0 ∧ p_925) -> (-b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ -b^{1, 926}_0) c in CNF: c -b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ -p_925 ∨ -b^{1, 926}_2 c -b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ -p_925 ∨ -b^{1, 926}_1 c -b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ -p_925 ∨ -b^{1, 926}_0 c in DIMACS: -3935 3936 -3937 -925 -3938 0 -3935 3936 -3937 -925 -3939 0 -3935 3936 -3937 -925 -3940 0 c 0+1 --> 1 c (-b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ -b^{1, 925}_0 ∧ p_925) -> (-b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ b^{1, 926}_0) c in CNF: c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ -p_925 ∨ -b^{1, 926}_2 c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ -p_925 ∨ -b^{1, 926}_1 c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ -p_925 ∨ b^{1, 926}_0 c in DIMACS: 3935 3936 3937 -925 -3938 0 3935 3936 3937 -925 -3939 0 3935 3936 3937 -925 3940 0 c 1+1 --> 2 c (-b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ b^{1, 925}_0 ∧ p_925) -> (-b^{1, 926}_2 ∧ b^{1, 926}_1 ∧ -b^{1, 926}_0) c in CNF: c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ -p_925 ∨ -b^{1, 926}_2 c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ -p_925 ∨ b^{1, 926}_1 c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ -p_925 ∨ -b^{1, 926}_0 c in DIMACS: 3935 3936 -3937 -925 -3938 0 3935 3936 -3937 -925 3939 0 3935 3936 -3937 -925 -3940 0 c 2+1 --> break c (-b^{1, 925}_2 ∧ b^{1, 925}_1 ∧ -b^{1, 925}_0 ∧ p_925) -> break c in CNF: c b^{1, 925}_2 ∨ -b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ -p_925 ∨ break c in DIMACS: 3935 -3936 3937 -925 1162 0 c 2-1 --> 1 c (-b^{1, 925}_2 ∧ b^{1, 925}_1 ∧ -b^{1, 925}_0 ∧ -p_925) -> (-b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ b^{1, 926}_0) c in CNF: c b^{1, 925}_2 ∨ -b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ p_925 ∨ -b^{1, 926}_2 c b^{1, 925}_2 ∨ -b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ p_925 ∨ -b^{1, 926}_1 c b^{1, 925}_2 ∨ -b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ p_925 ∨ b^{1, 926}_0 c in DIMACS: 3935 -3936 3937 925 -3938 0 3935 -3936 3937 925 -3939 0 3935 -3936 3937 925 3940 0 c 1-1 --> 0 c (-b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ b^{1, 925}_0 ∧ -p_925) -> (-b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ -b^{1, 926}_0) c in CNF: c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ p_925 ∨ -b^{1, 926}_2 c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ p_925 ∨ -b^{1, 926}_1 c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ p_925 ∨ -b^{1, 926}_0 c in DIMACS: 3935 3936 -3937 925 -3938 0 3935 3936 -3937 925 -3939 0 3935 3936 -3937 925 -3940 0 c 0-1 --> -1 c (-b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ -b^{1, 925}_0 ∧ -p_925) -> ( b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ b^{1, 926}_0) c in CNF: c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ p_925 ∨ b^{1, 926}_2 c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ p_925 ∨ -b^{1, 926}_1 c b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ p_925 ∨ b^{1, 926}_0 c in DIMACS: 3935 3936 3937 925 3938 0 3935 3936 3937 925 -3939 0 3935 3936 3937 925 3940 0 c -1-1 --> -2 c ( b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ b^{1, 925}_0 ∧ -p_925) -> ( b^{1, 926}_2 ∧ b^{1, 926}_1 ∧ -b^{1, 926}_0) c in CNF: c -b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ p_925 ∨ b^{1, 926}_2 c -b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ p_925 ∨ b^{1, 926}_1 c -b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ p_925 ∨ -b^{1, 926}_0 c in DIMACS: -3935 3936 -3937 925 3938 0 -3935 3936 -3937 925 3939 0 -3935 3936 -3937 925 -3940 0 c -2-1 --> break c ( b^{1, 925}_2 ∧ b^{1, 925}_1 ∧ -b^{1, 925}_0 ∧ -p_925) -> break c in CNF: c -b^{1, 925}_2 ∨ -b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ p_925 ∨ break c in DIMACS: -3935 -3936 3937 925 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 925}_2 ∧ -b^{1, 925}_1 ∧ -b^{1, 925}_0 ∧ true) c in CNF: c -b^{1, 925}_2 ∨ b^{1, 925}_1 ∨ b^{1, 925}_0 ∨ false c in DIMACS: -3935 3936 3937 0 c 3 does not represent an automaton state. c -(-b^{1, 925}_2 ∧ b^{1, 925}_1 ∧ b^{1, 925}_0 ∧ true) c in CNF: c b^{1, 925}_2 ∨ -b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ false c in DIMACS: 3935 -3936 -3937 0 c -3 does not represent an automaton state. c -( b^{1, 925}_2 ∧ b^{1, 925}_1 ∧ b^{1, 925}_0 ∧ true) c in CNF: c -b^{1, 925}_2 ∨ -b^{1, 925}_1 ∨ -b^{1, 925}_0 ∨ false c in DIMACS: -3935 -3936 -3937 0 c i = 926 c -2+1 --> -1 c ( b^{1, 926}_2 ∧ b^{1, 926}_1 ∧ -b^{1, 926}_0 ∧ p_926) -> ( b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ b^{1, 927}_0) c in CNF: c -b^{1, 926}_2 ∨ -b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ -p_926 ∨ b^{1, 927}_2 c -b^{1, 926}_2 ∨ -b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ -p_926 ∨ -b^{1, 927}_1 c -b^{1, 926}_2 ∨ -b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ -p_926 ∨ b^{1, 927}_0 c in DIMACS: -3938 -3939 3940 -926 3941 0 -3938 -3939 3940 -926 -3942 0 -3938 -3939 3940 -926 3943 0 c -1+1 --> 0 c ( b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ b^{1, 926}_0 ∧ p_926) -> (-b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ -b^{1, 927}_0) c in CNF: c -b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ -p_926 ∨ -b^{1, 927}_2 c -b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ -p_926 ∨ -b^{1, 927}_1 c -b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ -p_926 ∨ -b^{1, 927}_0 c in DIMACS: -3938 3939 -3940 -926 -3941 0 -3938 3939 -3940 -926 -3942 0 -3938 3939 -3940 -926 -3943 0 c 0+1 --> 1 c (-b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ -b^{1, 926}_0 ∧ p_926) -> (-b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ b^{1, 927}_0) c in CNF: c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ -p_926 ∨ -b^{1, 927}_2 c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ -p_926 ∨ -b^{1, 927}_1 c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ -p_926 ∨ b^{1, 927}_0 c in DIMACS: 3938 3939 3940 -926 -3941 0 3938 3939 3940 -926 -3942 0 3938 3939 3940 -926 3943 0 c 1+1 --> 2 c (-b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ b^{1, 926}_0 ∧ p_926) -> (-b^{1, 927}_2 ∧ b^{1, 927}_1 ∧ -b^{1, 927}_0) c in CNF: c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ -p_926 ∨ -b^{1, 927}_2 c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ -p_926 ∨ b^{1, 927}_1 c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ -p_926 ∨ -b^{1, 927}_0 c in DIMACS: 3938 3939 -3940 -926 -3941 0 3938 3939 -3940 -926 3942 0 3938 3939 -3940 -926 -3943 0 c 2+1 --> break c (-b^{1, 926}_2 ∧ b^{1, 926}_1 ∧ -b^{1, 926}_0 ∧ p_926) -> break c in CNF: c b^{1, 926}_2 ∨ -b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ -p_926 ∨ break c in DIMACS: 3938 -3939 3940 -926 1162 0 c 2-1 --> 1 c (-b^{1, 926}_2 ∧ b^{1, 926}_1 ∧ -b^{1, 926}_0 ∧ -p_926) -> (-b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ b^{1, 927}_0) c in CNF: c b^{1, 926}_2 ∨ -b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ p_926 ∨ -b^{1, 927}_2 c b^{1, 926}_2 ∨ -b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ p_926 ∨ -b^{1, 927}_1 c b^{1, 926}_2 ∨ -b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ p_926 ∨ b^{1, 927}_0 c in DIMACS: 3938 -3939 3940 926 -3941 0 3938 -3939 3940 926 -3942 0 3938 -3939 3940 926 3943 0 c 1-1 --> 0 c (-b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ b^{1, 926}_0 ∧ -p_926) -> (-b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ -b^{1, 927}_0) c in CNF: c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ p_926 ∨ -b^{1, 927}_2 c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ p_926 ∨ -b^{1, 927}_1 c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ p_926 ∨ -b^{1, 927}_0 c in DIMACS: 3938 3939 -3940 926 -3941 0 3938 3939 -3940 926 -3942 0 3938 3939 -3940 926 -3943 0 c 0-1 --> -1 c (-b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ -b^{1, 926}_0 ∧ -p_926) -> ( b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ b^{1, 927}_0) c in CNF: c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ p_926 ∨ b^{1, 927}_2 c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ p_926 ∨ -b^{1, 927}_1 c b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ p_926 ∨ b^{1, 927}_0 c in DIMACS: 3938 3939 3940 926 3941 0 3938 3939 3940 926 -3942 0 3938 3939 3940 926 3943 0 c -1-1 --> -2 c ( b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ b^{1, 926}_0 ∧ -p_926) -> ( b^{1, 927}_2 ∧ b^{1, 927}_1 ∧ -b^{1, 927}_0) c in CNF: c -b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ p_926 ∨ b^{1, 927}_2 c -b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ p_926 ∨ b^{1, 927}_1 c -b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ p_926 ∨ -b^{1, 927}_0 c in DIMACS: -3938 3939 -3940 926 3941 0 -3938 3939 -3940 926 3942 0 -3938 3939 -3940 926 -3943 0 c -2-1 --> break c ( b^{1, 926}_2 ∧ b^{1, 926}_1 ∧ -b^{1, 926}_0 ∧ -p_926) -> break c in CNF: c -b^{1, 926}_2 ∨ -b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ p_926 ∨ break c in DIMACS: -3938 -3939 3940 926 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 926}_2 ∧ -b^{1, 926}_1 ∧ -b^{1, 926}_0 ∧ true) c in CNF: c -b^{1, 926}_2 ∨ b^{1, 926}_1 ∨ b^{1, 926}_0 ∨ false c in DIMACS: -3938 3939 3940 0 c 3 does not represent an automaton state. c -(-b^{1, 926}_2 ∧ b^{1, 926}_1 ∧ b^{1, 926}_0 ∧ true) c in CNF: c b^{1, 926}_2 ∨ -b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ false c in DIMACS: 3938 -3939 -3940 0 c -3 does not represent an automaton state. c -( b^{1, 926}_2 ∧ b^{1, 926}_1 ∧ b^{1, 926}_0 ∧ true) c in CNF: c -b^{1, 926}_2 ∨ -b^{1, 926}_1 ∨ -b^{1, 926}_0 ∨ false c in DIMACS: -3938 -3939 -3940 0 c i = 927 c -2+1 --> -1 c ( b^{1, 927}_2 ∧ b^{1, 927}_1 ∧ -b^{1, 927}_0 ∧ p_927) -> ( b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ b^{1, 928}_0) c in CNF: c -b^{1, 927}_2 ∨ -b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ -p_927 ∨ b^{1, 928}_2 c -b^{1, 927}_2 ∨ -b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ -p_927 ∨ -b^{1, 928}_1 c -b^{1, 927}_2 ∨ -b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ -p_927 ∨ b^{1, 928}_0 c in DIMACS: -3941 -3942 3943 -927 3944 0 -3941 -3942 3943 -927 -3945 0 -3941 -3942 3943 -927 3946 0 c -1+1 --> 0 c ( b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ b^{1, 927}_0 ∧ p_927) -> (-b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ -b^{1, 928}_0) c in CNF: c -b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ -p_927 ∨ -b^{1, 928}_2 c -b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ -p_927 ∨ -b^{1, 928}_1 c -b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ -p_927 ∨ -b^{1, 928}_0 c in DIMACS: -3941 3942 -3943 -927 -3944 0 -3941 3942 -3943 -927 -3945 0 -3941 3942 -3943 -927 -3946 0 c 0+1 --> 1 c (-b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ -b^{1, 927}_0 ∧ p_927) -> (-b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ b^{1, 928}_0) c in CNF: c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ -p_927 ∨ -b^{1, 928}_2 c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ -p_927 ∨ -b^{1, 928}_1 c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ -p_927 ∨ b^{1, 928}_0 c in DIMACS: 3941 3942 3943 -927 -3944 0 3941 3942 3943 -927 -3945 0 3941 3942 3943 -927 3946 0 c 1+1 --> 2 c (-b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ b^{1, 927}_0 ∧ p_927) -> (-b^{1, 928}_2 ∧ b^{1, 928}_1 ∧ -b^{1, 928}_0) c in CNF: c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ -p_927 ∨ -b^{1, 928}_2 c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ -p_927 ∨ b^{1, 928}_1 c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ -p_927 ∨ -b^{1, 928}_0 c in DIMACS: 3941 3942 -3943 -927 -3944 0 3941 3942 -3943 -927 3945 0 3941 3942 -3943 -927 -3946 0 c 2+1 --> break c (-b^{1, 927}_2 ∧ b^{1, 927}_1 ∧ -b^{1, 927}_0 ∧ p_927) -> break c in CNF: c b^{1, 927}_2 ∨ -b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ -p_927 ∨ break c in DIMACS: 3941 -3942 3943 -927 1162 0 c 2-1 --> 1 c (-b^{1, 927}_2 ∧ b^{1, 927}_1 ∧ -b^{1, 927}_0 ∧ -p_927) -> (-b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ b^{1, 928}_0) c in CNF: c b^{1, 927}_2 ∨ -b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ p_927 ∨ -b^{1, 928}_2 c b^{1, 927}_2 ∨ -b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ p_927 ∨ -b^{1, 928}_1 c b^{1, 927}_2 ∨ -b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ p_927 ∨ b^{1, 928}_0 c in DIMACS: 3941 -3942 3943 927 -3944 0 3941 -3942 3943 927 -3945 0 3941 -3942 3943 927 3946 0 c 1-1 --> 0 c (-b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ b^{1, 927}_0 ∧ -p_927) -> (-b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ -b^{1, 928}_0) c in CNF: c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ p_927 ∨ -b^{1, 928}_2 c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ p_927 ∨ -b^{1, 928}_1 c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ p_927 ∨ -b^{1, 928}_0 c in DIMACS: 3941 3942 -3943 927 -3944 0 3941 3942 -3943 927 -3945 0 3941 3942 -3943 927 -3946 0 c 0-1 --> -1 c (-b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ -b^{1, 927}_0 ∧ -p_927) -> ( b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ b^{1, 928}_0) c in CNF: c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ p_927 ∨ b^{1, 928}_2 c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ p_927 ∨ -b^{1, 928}_1 c b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ p_927 ∨ b^{1, 928}_0 c in DIMACS: 3941 3942 3943 927 3944 0 3941 3942 3943 927 -3945 0 3941 3942 3943 927 3946 0 c -1-1 --> -2 c ( b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ b^{1, 927}_0 ∧ -p_927) -> ( b^{1, 928}_2 ∧ b^{1, 928}_1 ∧ -b^{1, 928}_0) c in CNF: c -b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ p_927 ∨ b^{1, 928}_2 c -b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ p_927 ∨ b^{1, 928}_1 c -b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ p_927 ∨ -b^{1, 928}_0 c in DIMACS: -3941 3942 -3943 927 3944 0 -3941 3942 -3943 927 3945 0 -3941 3942 -3943 927 -3946 0 c -2-1 --> break c ( b^{1, 927}_2 ∧ b^{1, 927}_1 ∧ -b^{1, 927}_0 ∧ -p_927) -> break c in CNF: c -b^{1, 927}_2 ∨ -b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ p_927 ∨ break c in DIMACS: -3941 -3942 3943 927 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 927}_2 ∧ -b^{1, 927}_1 ∧ -b^{1, 927}_0 ∧ true) c in CNF: c -b^{1, 927}_2 ∨ b^{1, 927}_1 ∨ b^{1, 927}_0 ∨ false c in DIMACS: -3941 3942 3943 0 c 3 does not represent an automaton state. c -(-b^{1, 927}_2 ∧ b^{1, 927}_1 ∧ b^{1, 927}_0 ∧ true) c in CNF: c b^{1, 927}_2 ∨ -b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ false c in DIMACS: 3941 -3942 -3943 0 c -3 does not represent an automaton state. c -( b^{1, 927}_2 ∧ b^{1, 927}_1 ∧ b^{1, 927}_0 ∧ true) c in CNF: c -b^{1, 927}_2 ∨ -b^{1, 927}_1 ∨ -b^{1, 927}_0 ∨ false c in DIMACS: -3941 -3942 -3943 0 c i = 928 c -2+1 --> -1 c ( b^{1, 928}_2 ∧ b^{1, 928}_1 ∧ -b^{1, 928}_0 ∧ p_928) -> ( b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ b^{1, 929}_0) c in CNF: c -b^{1, 928}_2 ∨ -b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ -p_928 ∨ b^{1, 929}_2 c -b^{1, 928}_2 ∨ -b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ -p_928 ∨ -b^{1, 929}_1 c -b^{1, 928}_2 ∨ -b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ -p_928 ∨ b^{1, 929}_0 c in DIMACS: -3944 -3945 3946 -928 3947 0 -3944 -3945 3946 -928 -3948 0 -3944 -3945 3946 -928 3949 0 c -1+1 --> 0 c ( b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ b^{1, 928}_0 ∧ p_928) -> (-b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ -b^{1, 929}_0) c in CNF: c -b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ -p_928 ∨ -b^{1, 929}_2 c -b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ -p_928 ∨ -b^{1, 929}_1 c -b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ -p_928 ∨ -b^{1, 929}_0 c in DIMACS: -3944 3945 -3946 -928 -3947 0 -3944 3945 -3946 -928 -3948 0 -3944 3945 -3946 -928 -3949 0 c 0+1 --> 1 c (-b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ -b^{1, 928}_0 ∧ p_928) -> (-b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ b^{1, 929}_0) c in CNF: c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ -p_928 ∨ -b^{1, 929}_2 c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ -p_928 ∨ -b^{1, 929}_1 c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ -p_928 ∨ b^{1, 929}_0 c in DIMACS: 3944 3945 3946 -928 -3947 0 3944 3945 3946 -928 -3948 0 3944 3945 3946 -928 3949 0 c 1+1 --> 2 c (-b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ b^{1, 928}_0 ∧ p_928) -> (-b^{1, 929}_2 ∧ b^{1, 929}_1 ∧ -b^{1, 929}_0) c in CNF: c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ -p_928 ∨ -b^{1, 929}_2 c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ -p_928 ∨ b^{1, 929}_1 c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ -p_928 ∨ -b^{1, 929}_0 c in DIMACS: 3944 3945 -3946 -928 -3947 0 3944 3945 -3946 -928 3948 0 3944 3945 -3946 -928 -3949 0 c 2+1 --> break c (-b^{1, 928}_2 ∧ b^{1, 928}_1 ∧ -b^{1, 928}_0 ∧ p_928) -> break c in CNF: c b^{1, 928}_2 ∨ -b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ -p_928 ∨ break c in DIMACS: 3944 -3945 3946 -928 1162 0 c 2-1 --> 1 c (-b^{1, 928}_2 ∧ b^{1, 928}_1 ∧ -b^{1, 928}_0 ∧ -p_928) -> (-b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ b^{1, 929}_0) c in CNF: c b^{1, 928}_2 ∨ -b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ p_928 ∨ -b^{1, 929}_2 c b^{1, 928}_2 ∨ -b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ p_928 ∨ -b^{1, 929}_1 c b^{1, 928}_2 ∨ -b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ p_928 ∨ b^{1, 929}_0 c in DIMACS: 3944 -3945 3946 928 -3947 0 3944 -3945 3946 928 -3948 0 3944 -3945 3946 928 3949 0 c 1-1 --> 0 c (-b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ b^{1, 928}_0 ∧ -p_928) -> (-b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ -b^{1, 929}_0) c in CNF: c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ p_928 ∨ -b^{1, 929}_2 c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ p_928 ∨ -b^{1, 929}_1 c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ p_928 ∨ -b^{1, 929}_0 c in DIMACS: 3944 3945 -3946 928 -3947 0 3944 3945 -3946 928 -3948 0 3944 3945 -3946 928 -3949 0 c 0-1 --> -1 c (-b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ -b^{1, 928}_0 ∧ -p_928) -> ( b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ b^{1, 929}_0) c in CNF: c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ p_928 ∨ b^{1, 929}_2 c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ p_928 ∨ -b^{1, 929}_1 c b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ p_928 ∨ b^{1, 929}_0 c in DIMACS: 3944 3945 3946 928 3947 0 3944 3945 3946 928 -3948 0 3944 3945 3946 928 3949 0 c -1-1 --> -2 c ( b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ b^{1, 928}_0 ∧ -p_928) -> ( b^{1, 929}_2 ∧ b^{1, 929}_1 ∧ -b^{1, 929}_0) c in CNF: c -b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ p_928 ∨ b^{1, 929}_2 c -b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ p_928 ∨ b^{1, 929}_1 c -b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ p_928 ∨ -b^{1, 929}_0 c in DIMACS: -3944 3945 -3946 928 3947 0 -3944 3945 -3946 928 3948 0 -3944 3945 -3946 928 -3949 0 c -2-1 --> break c ( b^{1, 928}_2 ∧ b^{1, 928}_1 ∧ -b^{1, 928}_0 ∧ -p_928) -> break c in CNF: c -b^{1, 928}_2 ∨ -b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ p_928 ∨ break c in DIMACS: -3944 -3945 3946 928 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 928}_2 ∧ -b^{1, 928}_1 ∧ -b^{1, 928}_0 ∧ true) c in CNF: c -b^{1, 928}_2 ∨ b^{1, 928}_1 ∨ b^{1, 928}_0 ∨ false c in DIMACS: -3944 3945 3946 0 c 3 does not represent an automaton state. c -(-b^{1, 928}_2 ∧ b^{1, 928}_1 ∧ b^{1, 928}_0 ∧ true) c in CNF: c b^{1, 928}_2 ∨ -b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ false c in DIMACS: 3944 -3945 -3946 0 c -3 does not represent an automaton state. c -( b^{1, 928}_2 ∧ b^{1, 928}_1 ∧ b^{1, 928}_0 ∧ true) c in CNF: c -b^{1, 928}_2 ∨ -b^{1, 928}_1 ∨ -b^{1, 928}_0 ∨ false c in DIMACS: -3944 -3945 -3946 0 c i = 929 c -2+1 --> -1 c ( b^{1, 929}_2 ∧ b^{1, 929}_1 ∧ -b^{1, 929}_0 ∧ p_929) -> ( b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ b^{1, 930}_0) c in CNF: c -b^{1, 929}_2 ∨ -b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ -p_929 ∨ b^{1, 930}_2 c -b^{1, 929}_2 ∨ -b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ -p_929 ∨ -b^{1, 930}_1 c -b^{1, 929}_2 ∨ -b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ -p_929 ∨ b^{1, 930}_0 c in DIMACS: -3947 -3948 3949 -929 3950 0 -3947 -3948 3949 -929 -3951 0 -3947 -3948 3949 -929 3952 0 c -1+1 --> 0 c ( b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ b^{1, 929}_0 ∧ p_929) -> (-b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ -b^{1, 930}_0) c in CNF: c -b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ -p_929 ∨ -b^{1, 930}_2 c -b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ -p_929 ∨ -b^{1, 930}_1 c -b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ -p_929 ∨ -b^{1, 930}_0 c in DIMACS: -3947 3948 -3949 -929 -3950 0 -3947 3948 -3949 -929 -3951 0 -3947 3948 -3949 -929 -3952 0 c 0+1 --> 1 c (-b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ -b^{1, 929}_0 ∧ p_929) -> (-b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ b^{1, 930}_0) c in CNF: c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ -p_929 ∨ -b^{1, 930}_2 c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ -p_929 ∨ -b^{1, 930}_1 c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ -p_929 ∨ b^{1, 930}_0 c in DIMACS: 3947 3948 3949 -929 -3950 0 3947 3948 3949 -929 -3951 0 3947 3948 3949 -929 3952 0 c 1+1 --> 2 c (-b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ b^{1, 929}_0 ∧ p_929) -> (-b^{1, 930}_2 ∧ b^{1, 930}_1 ∧ -b^{1, 930}_0) c in CNF: c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ -p_929 ∨ -b^{1, 930}_2 c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ -p_929 ∨ b^{1, 930}_1 c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ -p_929 ∨ -b^{1, 930}_0 c in DIMACS: 3947 3948 -3949 -929 -3950 0 3947 3948 -3949 -929 3951 0 3947 3948 -3949 -929 -3952 0 c 2+1 --> break c (-b^{1, 929}_2 ∧ b^{1, 929}_1 ∧ -b^{1, 929}_0 ∧ p_929) -> break c in CNF: c b^{1, 929}_2 ∨ -b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ -p_929 ∨ break c in DIMACS: 3947 -3948 3949 -929 1162 0 c 2-1 --> 1 c (-b^{1, 929}_2 ∧ b^{1, 929}_1 ∧ -b^{1, 929}_0 ∧ -p_929) -> (-b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ b^{1, 930}_0) c in CNF: c b^{1, 929}_2 ∨ -b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ p_929 ∨ -b^{1, 930}_2 c b^{1, 929}_2 ∨ -b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ p_929 ∨ -b^{1, 930}_1 c b^{1, 929}_2 ∨ -b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ p_929 ∨ b^{1, 930}_0 c in DIMACS: 3947 -3948 3949 929 -3950 0 3947 -3948 3949 929 -3951 0 3947 -3948 3949 929 3952 0 c 1-1 --> 0 c (-b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ b^{1, 929}_0 ∧ -p_929) -> (-b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ -b^{1, 930}_0) c in CNF: c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ p_929 ∨ -b^{1, 930}_2 c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ p_929 ∨ -b^{1, 930}_1 c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ p_929 ∨ -b^{1, 930}_0 c in DIMACS: 3947 3948 -3949 929 -3950 0 3947 3948 -3949 929 -3951 0 3947 3948 -3949 929 -3952 0 c 0-1 --> -1 c (-b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ -b^{1, 929}_0 ∧ -p_929) -> ( b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ b^{1, 930}_0) c in CNF: c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ p_929 ∨ b^{1, 930}_2 c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ p_929 ∨ -b^{1, 930}_1 c b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ p_929 ∨ b^{1, 930}_0 c in DIMACS: 3947 3948 3949 929 3950 0 3947 3948 3949 929 -3951 0 3947 3948 3949 929 3952 0 c -1-1 --> -2 c ( b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ b^{1, 929}_0 ∧ -p_929) -> ( b^{1, 930}_2 ∧ b^{1, 930}_1 ∧ -b^{1, 930}_0) c in CNF: c -b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ p_929 ∨ b^{1, 930}_2 c -b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ p_929 ∨ b^{1, 930}_1 c -b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ p_929 ∨ -b^{1, 930}_0 c in DIMACS: -3947 3948 -3949 929 3950 0 -3947 3948 -3949 929 3951 0 -3947 3948 -3949 929 -3952 0 c -2-1 --> break c ( b^{1, 929}_2 ∧ b^{1, 929}_1 ∧ -b^{1, 929}_0 ∧ -p_929) -> break c in CNF: c -b^{1, 929}_2 ∨ -b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ p_929 ∨ break c in DIMACS: -3947 -3948 3949 929 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 929}_2 ∧ -b^{1, 929}_1 ∧ -b^{1, 929}_0 ∧ true) c in CNF: c -b^{1, 929}_2 ∨ b^{1, 929}_1 ∨ b^{1, 929}_0 ∨ false c in DIMACS: -3947 3948 3949 0 c 3 does not represent an automaton state. c -(-b^{1, 929}_2 ∧ b^{1, 929}_1 ∧ b^{1, 929}_0 ∧ true) c in CNF: c b^{1, 929}_2 ∨ -b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ false c in DIMACS: 3947 -3948 -3949 0 c -3 does not represent an automaton state. c -( b^{1, 929}_2 ∧ b^{1, 929}_1 ∧ b^{1, 929}_0 ∧ true) c in CNF: c -b^{1, 929}_2 ∨ -b^{1, 929}_1 ∨ -b^{1, 929}_0 ∨ false c in DIMACS: -3947 -3948 -3949 0 c i = 930 c -2+1 --> -1 c ( b^{1, 930}_2 ∧ b^{1, 930}_1 ∧ -b^{1, 930}_0 ∧ p_930) -> ( b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ b^{1, 931}_0) c in CNF: c -b^{1, 930}_2 ∨ -b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ -p_930 ∨ b^{1, 931}_2 c -b^{1, 930}_2 ∨ -b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ -p_930 ∨ -b^{1, 931}_1 c -b^{1, 930}_2 ∨ -b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ -p_930 ∨ b^{1, 931}_0 c in DIMACS: -3950 -3951 3952 -930 3953 0 -3950 -3951 3952 -930 -3954 0 -3950 -3951 3952 -930 3955 0 c -1+1 --> 0 c ( b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ b^{1, 930}_0 ∧ p_930) -> (-b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ -b^{1, 931}_0) c in CNF: c -b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ -p_930 ∨ -b^{1, 931}_2 c -b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ -p_930 ∨ -b^{1, 931}_1 c -b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ -p_930 ∨ -b^{1, 931}_0 c in DIMACS: -3950 3951 -3952 -930 -3953 0 -3950 3951 -3952 -930 -3954 0 -3950 3951 -3952 -930 -3955 0 c 0+1 --> 1 c (-b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ -b^{1, 930}_0 ∧ p_930) -> (-b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ b^{1, 931}_0) c in CNF: c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ -p_930 ∨ -b^{1, 931}_2 c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ -p_930 ∨ -b^{1, 931}_1 c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ -p_930 ∨ b^{1, 931}_0 c in DIMACS: 3950 3951 3952 -930 -3953 0 3950 3951 3952 -930 -3954 0 3950 3951 3952 -930 3955 0 c 1+1 --> 2 c (-b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ b^{1, 930}_0 ∧ p_930) -> (-b^{1, 931}_2 ∧ b^{1, 931}_1 ∧ -b^{1, 931}_0) c in CNF: c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ -p_930 ∨ -b^{1, 931}_2 c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ -p_930 ∨ b^{1, 931}_1 c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ -p_930 ∨ -b^{1, 931}_0 c in DIMACS: 3950 3951 -3952 -930 -3953 0 3950 3951 -3952 -930 3954 0 3950 3951 -3952 -930 -3955 0 c 2+1 --> break c (-b^{1, 930}_2 ∧ b^{1, 930}_1 ∧ -b^{1, 930}_0 ∧ p_930) -> break c in CNF: c b^{1, 930}_2 ∨ -b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ -p_930 ∨ break c in DIMACS: 3950 -3951 3952 -930 1162 0 c 2-1 --> 1 c (-b^{1, 930}_2 ∧ b^{1, 930}_1 ∧ -b^{1, 930}_0 ∧ -p_930) -> (-b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ b^{1, 931}_0) c in CNF: c b^{1, 930}_2 ∨ -b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ p_930 ∨ -b^{1, 931}_2 c b^{1, 930}_2 ∨ -b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ p_930 ∨ -b^{1, 931}_1 c b^{1, 930}_2 ∨ -b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ p_930 ∨ b^{1, 931}_0 c in DIMACS: 3950 -3951 3952 930 -3953 0 3950 -3951 3952 930 -3954 0 3950 -3951 3952 930 3955 0 c 1-1 --> 0 c (-b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ b^{1, 930}_0 ∧ -p_930) -> (-b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ -b^{1, 931}_0) c in CNF: c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ p_930 ∨ -b^{1, 931}_2 c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ p_930 ∨ -b^{1, 931}_1 c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ p_930 ∨ -b^{1, 931}_0 c in DIMACS: 3950 3951 -3952 930 -3953 0 3950 3951 -3952 930 -3954 0 3950 3951 -3952 930 -3955 0 c 0-1 --> -1 c (-b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ -b^{1, 930}_0 ∧ -p_930) -> ( b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ b^{1, 931}_0) c in CNF: c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ p_930 ∨ b^{1, 931}_2 c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ p_930 ∨ -b^{1, 931}_1 c b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ p_930 ∨ b^{1, 931}_0 c in DIMACS: 3950 3951 3952 930 3953 0 3950 3951 3952 930 -3954 0 3950 3951 3952 930 3955 0 c -1-1 --> -2 c ( b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ b^{1, 930}_0 ∧ -p_930) -> ( b^{1, 931}_2 ∧ b^{1, 931}_1 ∧ -b^{1, 931}_0) c in CNF: c -b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ p_930 ∨ b^{1, 931}_2 c -b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ p_930 ∨ b^{1, 931}_1 c -b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ p_930 ∨ -b^{1, 931}_0 c in DIMACS: -3950 3951 -3952 930 3953 0 -3950 3951 -3952 930 3954 0 -3950 3951 -3952 930 -3955 0 c -2-1 --> break c ( b^{1, 930}_2 ∧ b^{1, 930}_1 ∧ -b^{1, 930}_0 ∧ -p_930) -> break c in CNF: c -b^{1, 930}_2 ∨ -b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ p_930 ∨ break c in DIMACS: -3950 -3951 3952 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 930}_2 ∧ -b^{1, 930}_1 ∧ -b^{1, 930}_0 ∧ true) c in CNF: c -b^{1, 930}_2 ∨ b^{1, 930}_1 ∨ b^{1, 930}_0 ∨ false c in DIMACS: -3950 3951 3952 0 c 3 does not represent an automaton state. c -(-b^{1, 930}_2 ∧ b^{1, 930}_1 ∧ b^{1, 930}_0 ∧ true) c in CNF: c b^{1, 930}_2 ∨ -b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ false c in DIMACS: 3950 -3951 -3952 0 c -3 does not represent an automaton state. c -( b^{1, 930}_2 ∧ b^{1, 930}_1 ∧ b^{1, 930}_0 ∧ true) c in CNF: c -b^{1, 930}_2 ∨ -b^{1, 930}_1 ∨ -b^{1, 930}_0 ∨ false c in DIMACS: -3950 -3951 -3952 0 c i = 931 c -2+1 --> -1 c ( b^{1, 931}_2 ∧ b^{1, 931}_1 ∧ -b^{1, 931}_0 ∧ p_931) -> ( b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ b^{1, 932}_0) c in CNF: c -b^{1, 931}_2 ∨ -b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ -p_931 ∨ b^{1, 932}_2 c -b^{1, 931}_2 ∨ -b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ -p_931 ∨ -b^{1, 932}_1 c -b^{1, 931}_2 ∨ -b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ -p_931 ∨ b^{1, 932}_0 c in DIMACS: -3953 -3954 3955 -931 3956 0 -3953 -3954 3955 -931 -3957 0 -3953 -3954 3955 -931 3958 0 c -1+1 --> 0 c ( b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ b^{1, 931}_0 ∧ p_931) -> (-b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ -b^{1, 932}_0) c in CNF: c -b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ -p_931 ∨ -b^{1, 932}_2 c -b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ -p_931 ∨ -b^{1, 932}_1 c -b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ -p_931 ∨ -b^{1, 932}_0 c in DIMACS: -3953 3954 -3955 -931 -3956 0 -3953 3954 -3955 -931 -3957 0 -3953 3954 -3955 -931 -3958 0 c 0+1 --> 1 c (-b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ -b^{1, 931}_0 ∧ p_931) -> (-b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ b^{1, 932}_0) c in CNF: c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ -p_931 ∨ -b^{1, 932}_2 c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ -p_931 ∨ -b^{1, 932}_1 c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ -p_931 ∨ b^{1, 932}_0 c in DIMACS: 3953 3954 3955 -931 -3956 0 3953 3954 3955 -931 -3957 0 3953 3954 3955 -931 3958 0 c 1+1 --> 2 c (-b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ b^{1, 931}_0 ∧ p_931) -> (-b^{1, 932}_2 ∧ b^{1, 932}_1 ∧ -b^{1, 932}_0) c in CNF: c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ -p_931 ∨ -b^{1, 932}_2 c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ -p_931 ∨ b^{1, 932}_1 c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ -p_931 ∨ -b^{1, 932}_0 c in DIMACS: 3953 3954 -3955 -931 -3956 0 3953 3954 -3955 -931 3957 0 3953 3954 -3955 -931 -3958 0 c 2+1 --> break c (-b^{1, 931}_2 ∧ b^{1, 931}_1 ∧ -b^{1, 931}_0 ∧ p_931) -> break c in CNF: c b^{1, 931}_2 ∨ -b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ -p_931 ∨ break c in DIMACS: 3953 -3954 3955 -931 1162 0 c 2-1 --> 1 c (-b^{1, 931}_2 ∧ b^{1, 931}_1 ∧ -b^{1, 931}_0 ∧ -p_931) -> (-b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ b^{1, 932}_0) c in CNF: c b^{1, 931}_2 ∨ -b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ p_931 ∨ -b^{1, 932}_2 c b^{1, 931}_2 ∨ -b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ p_931 ∨ -b^{1, 932}_1 c b^{1, 931}_2 ∨ -b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ p_931 ∨ b^{1, 932}_0 c in DIMACS: 3953 -3954 3955 931 -3956 0 3953 -3954 3955 931 -3957 0 3953 -3954 3955 931 3958 0 c 1-1 --> 0 c (-b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ b^{1, 931}_0 ∧ -p_931) -> (-b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ -b^{1, 932}_0) c in CNF: c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ p_931 ∨ -b^{1, 932}_2 c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ p_931 ∨ -b^{1, 932}_1 c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ p_931 ∨ -b^{1, 932}_0 c in DIMACS: 3953 3954 -3955 931 -3956 0 3953 3954 -3955 931 -3957 0 3953 3954 -3955 931 -3958 0 c 0-1 --> -1 c (-b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ -b^{1, 931}_0 ∧ -p_931) -> ( b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ b^{1, 932}_0) c in CNF: c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ p_931 ∨ b^{1, 932}_2 c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ p_931 ∨ -b^{1, 932}_1 c b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ p_931 ∨ b^{1, 932}_0 c in DIMACS: 3953 3954 3955 931 3956 0 3953 3954 3955 931 -3957 0 3953 3954 3955 931 3958 0 c -1-1 --> -2 c ( b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ b^{1, 931}_0 ∧ -p_931) -> ( b^{1, 932}_2 ∧ b^{1, 932}_1 ∧ -b^{1, 932}_0) c in CNF: c -b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ p_931 ∨ b^{1, 932}_2 c -b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ p_931 ∨ b^{1, 932}_1 c -b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ p_931 ∨ -b^{1, 932}_0 c in DIMACS: -3953 3954 -3955 931 3956 0 -3953 3954 -3955 931 3957 0 -3953 3954 -3955 931 -3958 0 c -2-1 --> break c ( b^{1, 931}_2 ∧ b^{1, 931}_1 ∧ -b^{1, 931}_0 ∧ -p_931) -> break c in CNF: c -b^{1, 931}_2 ∨ -b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ p_931 ∨ break c in DIMACS: -3953 -3954 3955 931 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 931}_2 ∧ -b^{1, 931}_1 ∧ -b^{1, 931}_0 ∧ true) c in CNF: c -b^{1, 931}_2 ∨ b^{1, 931}_1 ∨ b^{1, 931}_0 ∨ false c in DIMACS: -3953 3954 3955 0 c 3 does not represent an automaton state. c -(-b^{1, 931}_2 ∧ b^{1, 931}_1 ∧ b^{1, 931}_0 ∧ true) c in CNF: c b^{1, 931}_2 ∨ -b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ false c in DIMACS: 3953 -3954 -3955 0 c -3 does not represent an automaton state. c -( b^{1, 931}_2 ∧ b^{1, 931}_1 ∧ b^{1, 931}_0 ∧ true) c in CNF: c -b^{1, 931}_2 ∨ -b^{1, 931}_1 ∨ -b^{1, 931}_0 ∨ false c in DIMACS: -3953 -3954 -3955 0 c i = 932 c -2+1 --> -1 c ( b^{1, 932}_2 ∧ b^{1, 932}_1 ∧ -b^{1, 932}_0 ∧ p_932) -> ( b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ b^{1, 933}_0) c in CNF: c -b^{1, 932}_2 ∨ -b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ -p_932 ∨ b^{1, 933}_2 c -b^{1, 932}_2 ∨ -b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ -p_932 ∨ -b^{1, 933}_1 c -b^{1, 932}_2 ∨ -b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ -p_932 ∨ b^{1, 933}_0 c in DIMACS: -3956 -3957 3958 -932 3959 0 -3956 -3957 3958 -932 -3960 0 -3956 -3957 3958 -932 3961 0 c -1+1 --> 0 c ( b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ b^{1, 932}_0 ∧ p_932) -> (-b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ -b^{1, 933}_0) c in CNF: c -b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ -p_932 ∨ -b^{1, 933}_2 c -b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ -p_932 ∨ -b^{1, 933}_1 c -b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ -p_932 ∨ -b^{1, 933}_0 c in DIMACS: -3956 3957 -3958 -932 -3959 0 -3956 3957 -3958 -932 -3960 0 -3956 3957 -3958 -932 -3961 0 c 0+1 --> 1 c (-b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ -b^{1, 932}_0 ∧ p_932) -> (-b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ b^{1, 933}_0) c in CNF: c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ -p_932 ∨ -b^{1, 933}_2 c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ -p_932 ∨ -b^{1, 933}_1 c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ -p_932 ∨ b^{1, 933}_0 c in DIMACS: 3956 3957 3958 -932 -3959 0 3956 3957 3958 -932 -3960 0 3956 3957 3958 -932 3961 0 c 1+1 --> 2 c (-b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ b^{1, 932}_0 ∧ p_932) -> (-b^{1, 933}_2 ∧ b^{1, 933}_1 ∧ -b^{1, 933}_0) c in CNF: c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ -p_932 ∨ -b^{1, 933}_2 c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ -p_932 ∨ b^{1, 933}_1 c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ -p_932 ∨ -b^{1, 933}_0 c in DIMACS: 3956 3957 -3958 -932 -3959 0 3956 3957 -3958 -932 3960 0 3956 3957 -3958 -932 -3961 0 c 2+1 --> break c (-b^{1, 932}_2 ∧ b^{1, 932}_1 ∧ -b^{1, 932}_0 ∧ p_932) -> break c in CNF: c b^{1, 932}_2 ∨ -b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ -p_932 ∨ break c in DIMACS: 3956 -3957 3958 -932 1162 0 c 2-1 --> 1 c (-b^{1, 932}_2 ∧ b^{1, 932}_1 ∧ -b^{1, 932}_0 ∧ -p_932) -> (-b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ b^{1, 933}_0) c in CNF: c b^{1, 932}_2 ∨ -b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ p_932 ∨ -b^{1, 933}_2 c b^{1, 932}_2 ∨ -b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ p_932 ∨ -b^{1, 933}_1 c b^{1, 932}_2 ∨ -b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ p_932 ∨ b^{1, 933}_0 c in DIMACS: 3956 -3957 3958 932 -3959 0 3956 -3957 3958 932 -3960 0 3956 -3957 3958 932 3961 0 c 1-1 --> 0 c (-b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ b^{1, 932}_0 ∧ -p_932) -> (-b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ -b^{1, 933}_0) c in CNF: c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ p_932 ∨ -b^{1, 933}_2 c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ p_932 ∨ -b^{1, 933}_1 c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ p_932 ∨ -b^{1, 933}_0 c in DIMACS: 3956 3957 -3958 932 -3959 0 3956 3957 -3958 932 -3960 0 3956 3957 -3958 932 -3961 0 c 0-1 --> -1 c (-b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ -b^{1, 932}_0 ∧ -p_932) -> ( b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ b^{1, 933}_0) c in CNF: c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ p_932 ∨ b^{1, 933}_2 c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ p_932 ∨ -b^{1, 933}_1 c b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ p_932 ∨ b^{1, 933}_0 c in DIMACS: 3956 3957 3958 932 3959 0 3956 3957 3958 932 -3960 0 3956 3957 3958 932 3961 0 c -1-1 --> -2 c ( b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ b^{1, 932}_0 ∧ -p_932) -> ( b^{1, 933}_2 ∧ b^{1, 933}_1 ∧ -b^{1, 933}_0) c in CNF: c -b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ p_932 ∨ b^{1, 933}_2 c -b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ p_932 ∨ b^{1, 933}_1 c -b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ p_932 ∨ -b^{1, 933}_0 c in DIMACS: -3956 3957 -3958 932 3959 0 -3956 3957 -3958 932 3960 0 -3956 3957 -3958 932 -3961 0 c -2-1 --> break c ( b^{1, 932}_2 ∧ b^{1, 932}_1 ∧ -b^{1, 932}_0 ∧ -p_932) -> break c in CNF: c -b^{1, 932}_2 ∨ -b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ p_932 ∨ break c in DIMACS: -3956 -3957 3958 932 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 932}_2 ∧ -b^{1, 932}_1 ∧ -b^{1, 932}_0 ∧ true) c in CNF: c -b^{1, 932}_2 ∨ b^{1, 932}_1 ∨ b^{1, 932}_0 ∨ false c in DIMACS: -3956 3957 3958 0 c 3 does not represent an automaton state. c -(-b^{1, 932}_2 ∧ b^{1, 932}_1 ∧ b^{1, 932}_0 ∧ true) c in CNF: c b^{1, 932}_2 ∨ -b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ false c in DIMACS: 3956 -3957 -3958 0 c -3 does not represent an automaton state. c -( b^{1, 932}_2 ∧ b^{1, 932}_1 ∧ b^{1, 932}_0 ∧ true) c in CNF: c -b^{1, 932}_2 ∨ -b^{1, 932}_1 ∨ -b^{1, 932}_0 ∨ false c in DIMACS: -3956 -3957 -3958 0 c i = 933 c -2+1 --> -1 c ( b^{1, 933}_2 ∧ b^{1, 933}_1 ∧ -b^{1, 933}_0 ∧ p_933) -> ( b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ b^{1, 934}_0) c in CNF: c -b^{1, 933}_2 ∨ -b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ -p_933 ∨ b^{1, 934}_2 c -b^{1, 933}_2 ∨ -b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ -p_933 ∨ -b^{1, 934}_1 c -b^{1, 933}_2 ∨ -b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ -p_933 ∨ b^{1, 934}_0 c in DIMACS: -3959 -3960 3961 -933 3962 0 -3959 -3960 3961 -933 -3963 0 -3959 -3960 3961 -933 3964 0 c -1+1 --> 0 c ( b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ b^{1, 933}_0 ∧ p_933) -> (-b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ -b^{1, 934}_0) c in CNF: c -b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ -p_933 ∨ -b^{1, 934}_2 c -b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ -p_933 ∨ -b^{1, 934}_1 c -b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ -p_933 ∨ -b^{1, 934}_0 c in DIMACS: -3959 3960 -3961 -933 -3962 0 -3959 3960 -3961 -933 -3963 0 -3959 3960 -3961 -933 -3964 0 c 0+1 --> 1 c (-b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ -b^{1, 933}_0 ∧ p_933) -> (-b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ b^{1, 934}_0) c in CNF: c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ -p_933 ∨ -b^{1, 934}_2 c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ -p_933 ∨ -b^{1, 934}_1 c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ -p_933 ∨ b^{1, 934}_0 c in DIMACS: 3959 3960 3961 -933 -3962 0 3959 3960 3961 -933 -3963 0 3959 3960 3961 -933 3964 0 c 1+1 --> 2 c (-b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ b^{1, 933}_0 ∧ p_933) -> (-b^{1, 934}_2 ∧ b^{1, 934}_1 ∧ -b^{1, 934}_0) c in CNF: c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ -p_933 ∨ -b^{1, 934}_2 c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ -p_933 ∨ b^{1, 934}_1 c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ -p_933 ∨ -b^{1, 934}_0 c in DIMACS: 3959 3960 -3961 -933 -3962 0 3959 3960 -3961 -933 3963 0 3959 3960 -3961 -933 -3964 0 c 2+1 --> break c (-b^{1, 933}_2 ∧ b^{1, 933}_1 ∧ -b^{1, 933}_0 ∧ p_933) -> break c in CNF: c b^{1, 933}_2 ∨ -b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ -p_933 ∨ break c in DIMACS: 3959 -3960 3961 -933 1162 0 c 2-1 --> 1 c (-b^{1, 933}_2 ∧ b^{1, 933}_1 ∧ -b^{1, 933}_0 ∧ -p_933) -> (-b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ b^{1, 934}_0) c in CNF: c b^{1, 933}_2 ∨ -b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ p_933 ∨ -b^{1, 934}_2 c b^{1, 933}_2 ∨ -b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ p_933 ∨ -b^{1, 934}_1 c b^{1, 933}_2 ∨ -b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ p_933 ∨ b^{1, 934}_0 c in DIMACS: 3959 -3960 3961 933 -3962 0 3959 -3960 3961 933 -3963 0 3959 -3960 3961 933 3964 0 c 1-1 --> 0 c (-b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ b^{1, 933}_0 ∧ -p_933) -> (-b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ -b^{1, 934}_0) c in CNF: c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ p_933 ∨ -b^{1, 934}_2 c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ p_933 ∨ -b^{1, 934}_1 c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ p_933 ∨ -b^{1, 934}_0 c in DIMACS: 3959 3960 -3961 933 -3962 0 3959 3960 -3961 933 -3963 0 3959 3960 -3961 933 -3964 0 c 0-1 --> -1 c (-b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ -b^{1, 933}_0 ∧ -p_933) -> ( b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ b^{1, 934}_0) c in CNF: c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ p_933 ∨ b^{1, 934}_2 c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ p_933 ∨ -b^{1, 934}_1 c b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ p_933 ∨ b^{1, 934}_0 c in DIMACS: 3959 3960 3961 933 3962 0 3959 3960 3961 933 -3963 0 3959 3960 3961 933 3964 0 c -1-1 --> -2 c ( b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ b^{1, 933}_0 ∧ -p_933) -> ( b^{1, 934}_2 ∧ b^{1, 934}_1 ∧ -b^{1, 934}_0) c in CNF: c -b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ p_933 ∨ b^{1, 934}_2 c -b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ p_933 ∨ b^{1, 934}_1 c -b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ p_933 ∨ -b^{1, 934}_0 c in DIMACS: -3959 3960 -3961 933 3962 0 -3959 3960 -3961 933 3963 0 -3959 3960 -3961 933 -3964 0 c -2-1 --> break c ( b^{1, 933}_2 ∧ b^{1, 933}_1 ∧ -b^{1, 933}_0 ∧ -p_933) -> break c in CNF: c -b^{1, 933}_2 ∨ -b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ p_933 ∨ break c in DIMACS: -3959 -3960 3961 933 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 933}_2 ∧ -b^{1, 933}_1 ∧ -b^{1, 933}_0 ∧ true) c in CNF: c -b^{1, 933}_2 ∨ b^{1, 933}_1 ∨ b^{1, 933}_0 ∨ false c in DIMACS: -3959 3960 3961 0 c 3 does not represent an automaton state. c -(-b^{1, 933}_2 ∧ b^{1, 933}_1 ∧ b^{1, 933}_0 ∧ true) c in CNF: c b^{1, 933}_2 ∨ -b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ false c in DIMACS: 3959 -3960 -3961 0 c -3 does not represent an automaton state. c -( b^{1, 933}_2 ∧ b^{1, 933}_1 ∧ b^{1, 933}_0 ∧ true) c in CNF: c -b^{1, 933}_2 ∨ -b^{1, 933}_1 ∨ -b^{1, 933}_0 ∨ false c in DIMACS: -3959 -3960 -3961 0 c i = 934 c -2+1 --> -1 c ( b^{1, 934}_2 ∧ b^{1, 934}_1 ∧ -b^{1, 934}_0 ∧ p_934) -> ( b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ b^{1, 935}_0) c in CNF: c -b^{1, 934}_2 ∨ -b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ -p_934 ∨ b^{1, 935}_2 c -b^{1, 934}_2 ∨ -b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ -p_934 ∨ -b^{1, 935}_1 c -b^{1, 934}_2 ∨ -b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ -p_934 ∨ b^{1, 935}_0 c in DIMACS: -3962 -3963 3964 -934 3965 0 -3962 -3963 3964 -934 -3966 0 -3962 -3963 3964 -934 3967 0 c -1+1 --> 0 c ( b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ b^{1, 934}_0 ∧ p_934) -> (-b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ -b^{1, 935}_0) c in CNF: c -b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ -p_934 ∨ -b^{1, 935}_2 c -b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ -p_934 ∨ -b^{1, 935}_1 c -b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ -p_934 ∨ -b^{1, 935}_0 c in DIMACS: -3962 3963 -3964 -934 -3965 0 -3962 3963 -3964 -934 -3966 0 -3962 3963 -3964 -934 -3967 0 c 0+1 --> 1 c (-b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ -b^{1, 934}_0 ∧ p_934) -> (-b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ b^{1, 935}_0) c in CNF: c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ -p_934 ∨ -b^{1, 935}_2 c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ -p_934 ∨ -b^{1, 935}_1 c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ -p_934 ∨ b^{1, 935}_0 c in DIMACS: 3962 3963 3964 -934 -3965 0 3962 3963 3964 -934 -3966 0 3962 3963 3964 -934 3967 0 c 1+1 --> 2 c (-b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ b^{1, 934}_0 ∧ p_934) -> (-b^{1, 935}_2 ∧ b^{1, 935}_1 ∧ -b^{1, 935}_0) c in CNF: c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ -p_934 ∨ -b^{1, 935}_2 c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ -p_934 ∨ b^{1, 935}_1 c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ -p_934 ∨ -b^{1, 935}_0 c in DIMACS: 3962 3963 -3964 -934 -3965 0 3962 3963 -3964 -934 3966 0 3962 3963 -3964 -934 -3967 0 c 2+1 --> break c (-b^{1, 934}_2 ∧ b^{1, 934}_1 ∧ -b^{1, 934}_0 ∧ p_934) -> break c in CNF: c b^{1, 934}_2 ∨ -b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ -p_934 ∨ break c in DIMACS: 3962 -3963 3964 -934 1162 0 c 2-1 --> 1 c (-b^{1, 934}_2 ∧ b^{1, 934}_1 ∧ -b^{1, 934}_0 ∧ -p_934) -> (-b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ b^{1, 935}_0) c in CNF: c b^{1, 934}_2 ∨ -b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ p_934 ∨ -b^{1, 935}_2 c b^{1, 934}_2 ∨ -b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ p_934 ∨ -b^{1, 935}_1 c b^{1, 934}_2 ∨ -b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ p_934 ∨ b^{1, 935}_0 c in DIMACS: 3962 -3963 3964 934 -3965 0 3962 -3963 3964 934 -3966 0 3962 -3963 3964 934 3967 0 c 1-1 --> 0 c (-b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ b^{1, 934}_0 ∧ -p_934) -> (-b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ -b^{1, 935}_0) c in CNF: c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ p_934 ∨ -b^{1, 935}_2 c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ p_934 ∨ -b^{1, 935}_1 c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ p_934 ∨ -b^{1, 935}_0 c in DIMACS: 3962 3963 -3964 934 -3965 0 3962 3963 -3964 934 -3966 0 3962 3963 -3964 934 -3967 0 c 0-1 --> -1 c (-b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ -b^{1, 934}_0 ∧ -p_934) -> ( b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ b^{1, 935}_0) c in CNF: c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ p_934 ∨ b^{1, 935}_2 c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ p_934 ∨ -b^{1, 935}_1 c b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ p_934 ∨ b^{1, 935}_0 c in DIMACS: 3962 3963 3964 934 3965 0 3962 3963 3964 934 -3966 0 3962 3963 3964 934 3967 0 c -1-1 --> -2 c ( b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ b^{1, 934}_0 ∧ -p_934) -> ( b^{1, 935}_2 ∧ b^{1, 935}_1 ∧ -b^{1, 935}_0) c in CNF: c -b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ p_934 ∨ b^{1, 935}_2 c -b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ p_934 ∨ b^{1, 935}_1 c -b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ p_934 ∨ -b^{1, 935}_0 c in DIMACS: -3962 3963 -3964 934 3965 0 -3962 3963 -3964 934 3966 0 -3962 3963 -3964 934 -3967 0 c -2-1 --> break c ( b^{1, 934}_2 ∧ b^{1, 934}_1 ∧ -b^{1, 934}_0 ∧ -p_934) -> break c in CNF: c -b^{1, 934}_2 ∨ -b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ p_934 ∨ break c in DIMACS: -3962 -3963 3964 934 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 934}_2 ∧ -b^{1, 934}_1 ∧ -b^{1, 934}_0 ∧ true) c in CNF: c -b^{1, 934}_2 ∨ b^{1, 934}_1 ∨ b^{1, 934}_0 ∨ false c in DIMACS: -3962 3963 3964 0 c 3 does not represent an automaton state. c -(-b^{1, 934}_2 ∧ b^{1, 934}_1 ∧ b^{1, 934}_0 ∧ true) c in CNF: c b^{1, 934}_2 ∨ -b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ false c in DIMACS: 3962 -3963 -3964 0 c -3 does not represent an automaton state. c -( b^{1, 934}_2 ∧ b^{1, 934}_1 ∧ b^{1, 934}_0 ∧ true) c in CNF: c -b^{1, 934}_2 ∨ -b^{1, 934}_1 ∨ -b^{1, 934}_0 ∨ false c in DIMACS: -3962 -3963 -3964 0 c i = 935 c -2+1 --> -1 c ( b^{1, 935}_2 ∧ b^{1, 935}_1 ∧ -b^{1, 935}_0 ∧ p_935) -> ( b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ b^{1, 936}_0) c in CNF: c -b^{1, 935}_2 ∨ -b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ -p_935 ∨ b^{1, 936}_2 c -b^{1, 935}_2 ∨ -b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ -p_935 ∨ -b^{1, 936}_1 c -b^{1, 935}_2 ∨ -b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ -p_935 ∨ b^{1, 936}_0 c in DIMACS: -3965 -3966 3967 -935 3968 0 -3965 -3966 3967 -935 -3969 0 -3965 -3966 3967 -935 3970 0 c -1+1 --> 0 c ( b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ b^{1, 935}_0 ∧ p_935) -> (-b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ -b^{1, 936}_0) c in CNF: c -b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ -p_935 ∨ -b^{1, 936}_2 c -b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ -p_935 ∨ -b^{1, 936}_1 c -b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ -p_935 ∨ -b^{1, 936}_0 c in DIMACS: -3965 3966 -3967 -935 -3968 0 -3965 3966 -3967 -935 -3969 0 -3965 3966 -3967 -935 -3970 0 c 0+1 --> 1 c (-b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ -b^{1, 935}_0 ∧ p_935) -> (-b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ b^{1, 936}_0) c in CNF: c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ -p_935 ∨ -b^{1, 936}_2 c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ -p_935 ∨ -b^{1, 936}_1 c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ -p_935 ∨ b^{1, 936}_0 c in DIMACS: 3965 3966 3967 -935 -3968 0 3965 3966 3967 -935 -3969 0 3965 3966 3967 -935 3970 0 c 1+1 --> 2 c (-b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ b^{1, 935}_0 ∧ p_935) -> (-b^{1, 936}_2 ∧ b^{1, 936}_1 ∧ -b^{1, 936}_0) c in CNF: c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ -p_935 ∨ -b^{1, 936}_2 c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ -p_935 ∨ b^{1, 936}_1 c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ -p_935 ∨ -b^{1, 936}_0 c in DIMACS: 3965 3966 -3967 -935 -3968 0 3965 3966 -3967 -935 3969 0 3965 3966 -3967 -935 -3970 0 c 2+1 --> break c (-b^{1, 935}_2 ∧ b^{1, 935}_1 ∧ -b^{1, 935}_0 ∧ p_935) -> break c in CNF: c b^{1, 935}_2 ∨ -b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ -p_935 ∨ break c in DIMACS: 3965 -3966 3967 -935 1162 0 c 2-1 --> 1 c (-b^{1, 935}_2 ∧ b^{1, 935}_1 ∧ -b^{1, 935}_0 ∧ -p_935) -> (-b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ b^{1, 936}_0) c in CNF: c b^{1, 935}_2 ∨ -b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ p_935 ∨ -b^{1, 936}_2 c b^{1, 935}_2 ∨ -b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ p_935 ∨ -b^{1, 936}_1 c b^{1, 935}_2 ∨ -b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ p_935 ∨ b^{1, 936}_0 c in DIMACS: 3965 -3966 3967 935 -3968 0 3965 -3966 3967 935 -3969 0 3965 -3966 3967 935 3970 0 c 1-1 --> 0 c (-b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ b^{1, 935}_0 ∧ -p_935) -> (-b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ -b^{1, 936}_0) c in CNF: c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ p_935 ∨ -b^{1, 936}_2 c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ p_935 ∨ -b^{1, 936}_1 c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ p_935 ∨ -b^{1, 936}_0 c in DIMACS: 3965 3966 -3967 935 -3968 0 3965 3966 -3967 935 -3969 0 3965 3966 -3967 935 -3970 0 c 0-1 --> -1 c (-b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ -b^{1, 935}_0 ∧ -p_935) -> ( b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ b^{1, 936}_0) c in CNF: c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ p_935 ∨ b^{1, 936}_2 c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ p_935 ∨ -b^{1, 936}_1 c b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ p_935 ∨ b^{1, 936}_0 c in DIMACS: 3965 3966 3967 935 3968 0 3965 3966 3967 935 -3969 0 3965 3966 3967 935 3970 0 c -1-1 --> -2 c ( b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ b^{1, 935}_0 ∧ -p_935) -> ( b^{1, 936}_2 ∧ b^{1, 936}_1 ∧ -b^{1, 936}_0) c in CNF: c -b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ p_935 ∨ b^{1, 936}_2 c -b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ p_935 ∨ b^{1, 936}_1 c -b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ p_935 ∨ -b^{1, 936}_0 c in DIMACS: -3965 3966 -3967 935 3968 0 -3965 3966 -3967 935 3969 0 -3965 3966 -3967 935 -3970 0 c -2-1 --> break c ( b^{1, 935}_2 ∧ b^{1, 935}_1 ∧ -b^{1, 935}_0 ∧ -p_935) -> break c in CNF: c -b^{1, 935}_2 ∨ -b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ p_935 ∨ break c in DIMACS: -3965 -3966 3967 935 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 935}_2 ∧ -b^{1, 935}_1 ∧ -b^{1, 935}_0 ∧ true) c in CNF: c -b^{1, 935}_2 ∨ b^{1, 935}_1 ∨ b^{1, 935}_0 ∨ false c in DIMACS: -3965 3966 3967 0 c 3 does not represent an automaton state. c -(-b^{1, 935}_2 ∧ b^{1, 935}_1 ∧ b^{1, 935}_0 ∧ true) c in CNF: c b^{1, 935}_2 ∨ -b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ false c in DIMACS: 3965 -3966 -3967 0 c -3 does not represent an automaton state. c -( b^{1, 935}_2 ∧ b^{1, 935}_1 ∧ b^{1, 935}_0 ∧ true) c in CNF: c -b^{1, 935}_2 ∨ -b^{1, 935}_1 ∨ -b^{1, 935}_0 ∨ false c in DIMACS: -3965 -3966 -3967 0 c i = 936 c -2+1 --> -1 c ( b^{1, 936}_2 ∧ b^{1, 936}_1 ∧ -b^{1, 936}_0 ∧ p_936) -> ( b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ b^{1, 937}_0) c in CNF: c -b^{1, 936}_2 ∨ -b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ -p_936 ∨ b^{1, 937}_2 c -b^{1, 936}_2 ∨ -b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ -p_936 ∨ -b^{1, 937}_1 c -b^{1, 936}_2 ∨ -b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ -p_936 ∨ b^{1, 937}_0 c in DIMACS: -3968 -3969 3970 -936 3971 0 -3968 -3969 3970 -936 -3972 0 -3968 -3969 3970 -936 3973 0 c -1+1 --> 0 c ( b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ b^{1, 936}_0 ∧ p_936) -> (-b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ -b^{1, 937}_0) c in CNF: c -b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ -p_936 ∨ -b^{1, 937}_2 c -b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ -p_936 ∨ -b^{1, 937}_1 c -b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ -p_936 ∨ -b^{1, 937}_0 c in DIMACS: -3968 3969 -3970 -936 -3971 0 -3968 3969 -3970 -936 -3972 0 -3968 3969 -3970 -936 -3973 0 c 0+1 --> 1 c (-b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ -b^{1, 936}_0 ∧ p_936) -> (-b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ b^{1, 937}_0) c in CNF: c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ -p_936 ∨ -b^{1, 937}_2 c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ -p_936 ∨ -b^{1, 937}_1 c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ -p_936 ∨ b^{1, 937}_0 c in DIMACS: 3968 3969 3970 -936 -3971 0 3968 3969 3970 -936 -3972 0 3968 3969 3970 -936 3973 0 c 1+1 --> 2 c (-b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ b^{1, 936}_0 ∧ p_936) -> (-b^{1, 937}_2 ∧ b^{1, 937}_1 ∧ -b^{1, 937}_0) c in CNF: c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ -p_936 ∨ -b^{1, 937}_2 c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ -p_936 ∨ b^{1, 937}_1 c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ -p_936 ∨ -b^{1, 937}_0 c in DIMACS: 3968 3969 -3970 -936 -3971 0 3968 3969 -3970 -936 3972 0 3968 3969 -3970 -936 -3973 0 c 2+1 --> break c (-b^{1, 936}_2 ∧ b^{1, 936}_1 ∧ -b^{1, 936}_0 ∧ p_936) -> break c in CNF: c b^{1, 936}_2 ∨ -b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ -p_936 ∨ break c in DIMACS: 3968 -3969 3970 -936 1162 0 c 2-1 --> 1 c (-b^{1, 936}_2 ∧ b^{1, 936}_1 ∧ -b^{1, 936}_0 ∧ -p_936) -> (-b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ b^{1, 937}_0) c in CNF: c b^{1, 936}_2 ∨ -b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ p_936 ∨ -b^{1, 937}_2 c b^{1, 936}_2 ∨ -b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ p_936 ∨ -b^{1, 937}_1 c b^{1, 936}_2 ∨ -b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ p_936 ∨ b^{1, 937}_0 c in DIMACS: 3968 -3969 3970 936 -3971 0 3968 -3969 3970 936 -3972 0 3968 -3969 3970 936 3973 0 c 1-1 --> 0 c (-b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ b^{1, 936}_0 ∧ -p_936) -> (-b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ -b^{1, 937}_0) c in CNF: c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ p_936 ∨ -b^{1, 937}_2 c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ p_936 ∨ -b^{1, 937}_1 c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ p_936 ∨ -b^{1, 937}_0 c in DIMACS: 3968 3969 -3970 936 -3971 0 3968 3969 -3970 936 -3972 0 3968 3969 -3970 936 -3973 0 c 0-1 --> -1 c (-b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ -b^{1, 936}_0 ∧ -p_936) -> ( b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ b^{1, 937}_0) c in CNF: c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ p_936 ∨ b^{1, 937}_2 c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ p_936 ∨ -b^{1, 937}_1 c b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ p_936 ∨ b^{1, 937}_0 c in DIMACS: 3968 3969 3970 936 3971 0 3968 3969 3970 936 -3972 0 3968 3969 3970 936 3973 0 c -1-1 --> -2 c ( b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ b^{1, 936}_0 ∧ -p_936) -> ( b^{1, 937}_2 ∧ b^{1, 937}_1 ∧ -b^{1, 937}_0) c in CNF: c -b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ p_936 ∨ b^{1, 937}_2 c -b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ p_936 ∨ b^{1, 937}_1 c -b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ p_936 ∨ -b^{1, 937}_0 c in DIMACS: -3968 3969 -3970 936 3971 0 -3968 3969 -3970 936 3972 0 -3968 3969 -3970 936 -3973 0 c -2-1 --> break c ( b^{1, 936}_2 ∧ b^{1, 936}_1 ∧ -b^{1, 936}_0 ∧ -p_936) -> break c in CNF: c -b^{1, 936}_2 ∨ -b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ p_936 ∨ break c in DIMACS: -3968 -3969 3970 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 936}_2 ∧ -b^{1, 936}_1 ∧ -b^{1, 936}_0 ∧ true) c in CNF: c -b^{1, 936}_2 ∨ b^{1, 936}_1 ∨ b^{1, 936}_0 ∨ false c in DIMACS: -3968 3969 3970 0 c 3 does not represent an automaton state. c -(-b^{1, 936}_2 ∧ b^{1, 936}_1 ∧ b^{1, 936}_0 ∧ true) c in CNF: c b^{1, 936}_2 ∨ -b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ false c in DIMACS: 3968 -3969 -3970 0 c -3 does not represent an automaton state. c -( b^{1, 936}_2 ∧ b^{1, 936}_1 ∧ b^{1, 936}_0 ∧ true) c in CNF: c -b^{1, 936}_2 ∨ -b^{1, 936}_1 ∨ -b^{1, 936}_0 ∨ false c in DIMACS: -3968 -3969 -3970 0 c i = 937 c -2+1 --> -1 c ( b^{1, 937}_2 ∧ b^{1, 937}_1 ∧ -b^{1, 937}_0 ∧ p_937) -> ( b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ b^{1, 938}_0) c in CNF: c -b^{1, 937}_2 ∨ -b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ -p_937 ∨ b^{1, 938}_2 c -b^{1, 937}_2 ∨ -b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ -p_937 ∨ -b^{1, 938}_1 c -b^{1, 937}_2 ∨ -b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ -p_937 ∨ b^{1, 938}_0 c in DIMACS: -3971 -3972 3973 -937 3974 0 -3971 -3972 3973 -937 -3975 0 -3971 -3972 3973 -937 3976 0 c -1+1 --> 0 c ( b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ b^{1, 937}_0 ∧ p_937) -> (-b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ -b^{1, 938}_0) c in CNF: c -b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ -p_937 ∨ -b^{1, 938}_2 c -b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ -p_937 ∨ -b^{1, 938}_1 c -b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ -p_937 ∨ -b^{1, 938}_0 c in DIMACS: -3971 3972 -3973 -937 -3974 0 -3971 3972 -3973 -937 -3975 0 -3971 3972 -3973 -937 -3976 0 c 0+1 --> 1 c (-b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ -b^{1, 937}_0 ∧ p_937) -> (-b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ b^{1, 938}_0) c in CNF: c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ -p_937 ∨ -b^{1, 938}_2 c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ -p_937 ∨ -b^{1, 938}_1 c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ -p_937 ∨ b^{1, 938}_0 c in DIMACS: 3971 3972 3973 -937 -3974 0 3971 3972 3973 -937 -3975 0 3971 3972 3973 -937 3976 0 c 1+1 --> 2 c (-b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ b^{1, 937}_0 ∧ p_937) -> (-b^{1, 938}_2 ∧ b^{1, 938}_1 ∧ -b^{1, 938}_0) c in CNF: c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ -p_937 ∨ -b^{1, 938}_2 c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ -p_937 ∨ b^{1, 938}_1 c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ -p_937 ∨ -b^{1, 938}_0 c in DIMACS: 3971 3972 -3973 -937 -3974 0 3971 3972 -3973 -937 3975 0 3971 3972 -3973 -937 -3976 0 c 2+1 --> break c (-b^{1, 937}_2 ∧ b^{1, 937}_1 ∧ -b^{1, 937}_0 ∧ p_937) -> break c in CNF: c b^{1, 937}_2 ∨ -b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ -p_937 ∨ break c in DIMACS: 3971 -3972 3973 -937 1162 0 c 2-1 --> 1 c (-b^{1, 937}_2 ∧ b^{1, 937}_1 ∧ -b^{1, 937}_0 ∧ -p_937) -> (-b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ b^{1, 938}_0) c in CNF: c b^{1, 937}_2 ∨ -b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ p_937 ∨ -b^{1, 938}_2 c b^{1, 937}_2 ∨ -b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ p_937 ∨ -b^{1, 938}_1 c b^{1, 937}_2 ∨ -b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ p_937 ∨ b^{1, 938}_0 c in DIMACS: 3971 -3972 3973 937 -3974 0 3971 -3972 3973 937 -3975 0 3971 -3972 3973 937 3976 0 c 1-1 --> 0 c (-b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ b^{1, 937}_0 ∧ -p_937) -> (-b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ -b^{1, 938}_0) c in CNF: c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ p_937 ∨ -b^{1, 938}_2 c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ p_937 ∨ -b^{1, 938}_1 c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ p_937 ∨ -b^{1, 938}_0 c in DIMACS: 3971 3972 -3973 937 -3974 0 3971 3972 -3973 937 -3975 0 3971 3972 -3973 937 -3976 0 c 0-1 --> -1 c (-b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ -b^{1, 937}_0 ∧ -p_937) -> ( b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ b^{1, 938}_0) c in CNF: c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ p_937 ∨ b^{1, 938}_2 c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ p_937 ∨ -b^{1, 938}_1 c b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ p_937 ∨ b^{1, 938}_0 c in DIMACS: 3971 3972 3973 937 3974 0 3971 3972 3973 937 -3975 0 3971 3972 3973 937 3976 0 c -1-1 --> -2 c ( b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ b^{1, 937}_0 ∧ -p_937) -> ( b^{1, 938}_2 ∧ b^{1, 938}_1 ∧ -b^{1, 938}_0) c in CNF: c -b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ p_937 ∨ b^{1, 938}_2 c -b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ p_937 ∨ b^{1, 938}_1 c -b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ p_937 ∨ -b^{1, 938}_0 c in DIMACS: -3971 3972 -3973 937 3974 0 -3971 3972 -3973 937 3975 0 -3971 3972 -3973 937 -3976 0 c -2-1 --> break c ( b^{1, 937}_2 ∧ b^{1, 937}_1 ∧ -b^{1, 937}_0 ∧ -p_937) -> break c in CNF: c -b^{1, 937}_2 ∨ -b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ p_937 ∨ break c in DIMACS: -3971 -3972 3973 937 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 937}_2 ∧ -b^{1, 937}_1 ∧ -b^{1, 937}_0 ∧ true) c in CNF: c -b^{1, 937}_2 ∨ b^{1, 937}_1 ∨ b^{1, 937}_0 ∨ false c in DIMACS: -3971 3972 3973 0 c 3 does not represent an automaton state. c -(-b^{1, 937}_2 ∧ b^{1, 937}_1 ∧ b^{1, 937}_0 ∧ true) c in CNF: c b^{1, 937}_2 ∨ -b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ false c in DIMACS: 3971 -3972 -3973 0 c -3 does not represent an automaton state. c -( b^{1, 937}_2 ∧ b^{1, 937}_1 ∧ b^{1, 937}_0 ∧ true) c in CNF: c -b^{1, 937}_2 ∨ -b^{1, 937}_1 ∨ -b^{1, 937}_0 ∨ false c in DIMACS: -3971 -3972 -3973 0 c i = 938 c -2+1 --> -1 c ( b^{1, 938}_2 ∧ b^{1, 938}_1 ∧ -b^{1, 938}_0 ∧ p_938) -> ( b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ b^{1, 939}_0) c in CNF: c -b^{1, 938}_2 ∨ -b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ -p_938 ∨ b^{1, 939}_2 c -b^{1, 938}_2 ∨ -b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ -p_938 ∨ -b^{1, 939}_1 c -b^{1, 938}_2 ∨ -b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ -p_938 ∨ b^{1, 939}_0 c in DIMACS: -3974 -3975 3976 -938 3977 0 -3974 -3975 3976 -938 -3978 0 -3974 -3975 3976 -938 3979 0 c -1+1 --> 0 c ( b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ b^{1, 938}_0 ∧ p_938) -> (-b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ -b^{1, 939}_0) c in CNF: c -b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ -p_938 ∨ -b^{1, 939}_2 c -b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ -p_938 ∨ -b^{1, 939}_1 c -b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ -p_938 ∨ -b^{1, 939}_0 c in DIMACS: -3974 3975 -3976 -938 -3977 0 -3974 3975 -3976 -938 -3978 0 -3974 3975 -3976 -938 -3979 0 c 0+1 --> 1 c (-b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ -b^{1, 938}_0 ∧ p_938) -> (-b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ b^{1, 939}_0) c in CNF: c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ -p_938 ∨ -b^{1, 939}_2 c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ -p_938 ∨ -b^{1, 939}_1 c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ -p_938 ∨ b^{1, 939}_0 c in DIMACS: 3974 3975 3976 -938 -3977 0 3974 3975 3976 -938 -3978 0 3974 3975 3976 -938 3979 0 c 1+1 --> 2 c (-b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ b^{1, 938}_0 ∧ p_938) -> (-b^{1, 939}_2 ∧ b^{1, 939}_1 ∧ -b^{1, 939}_0) c in CNF: c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ -p_938 ∨ -b^{1, 939}_2 c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ -p_938 ∨ b^{1, 939}_1 c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ -p_938 ∨ -b^{1, 939}_0 c in DIMACS: 3974 3975 -3976 -938 -3977 0 3974 3975 -3976 -938 3978 0 3974 3975 -3976 -938 -3979 0 c 2+1 --> break c (-b^{1, 938}_2 ∧ b^{1, 938}_1 ∧ -b^{1, 938}_0 ∧ p_938) -> break c in CNF: c b^{1, 938}_2 ∨ -b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ -p_938 ∨ break c in DIMACS: 3974 -3975 3976 -938 1162 0 c 2-1 --> 1 c (-b^{1, 938}_2 ∧ b^{1, 938}_1 ∧ -b^{1, 938}_0 ∧ -p_938) -> (-b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ b^{1, 939}_0) c in CNF: c b^{1, 938}_2 ∨ -b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ p_938 ∨ -b^{1, 939}_2 c b^{1, 938}_2 ∨ -b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ p_938 ∨ -b^{1, 939}_1 c b^{1, 938}_2 ∨ -b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ p_938 ∨ b^{1, 939}_0 c in DIMACS: 3974 -3975 3976 938 -3977 0 3974 -3975 3976 938 -3978 0 3974 -3975 3976 938 3979 0 c 1-1 --> 0 c (-b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ b^{1, 938}_0 ∧ -p_938) -> (-b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ -b^{1, 939}_0) c in CNF: c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ p_938 ∨ -b^{1, 939}_2 c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ p_938 ∨ -b^{1, 939}_1 c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ p_938 ∨ -b^{1, 939}_0 c in DIMACS: 3974 3975 -3976 938 -3977 0 3974 3975 -3976 938 -3978 0 3974 3975 -3976 938 -3979 0 c 0-1 --> -1 c (-b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ -b^{1, 938}_0 ∧ -p_938) -> ( b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ b^{1, 939}_0) c in CNF: c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ p_938 ∨ b^{1, 939}_2 c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ p_938 ∨ -b^{1, 939}_1 c b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ p_938 ∨ b^{1, 939}_0 c in DIMACS: 3974 3975 3976 938 3977 0 3974 3975 3976 938 -3978 0 3974 3975 3976 938 3979 0 c -1-1 --> -2 c ( b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ b^{1, 938}_0 ∧ -p_938) -> ( b^{1, 939}_2 ∧ b^{1, 939}_1 ∧ -b^{1, 939}_0) c in CNF: c -b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ p_938 ∨ b^{1, 939}_2 c -b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ p_938 ∨ b^{1, 939}_1 c -b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ p_938 ∨ -b^{1, 939}_0 c in DIMACS: -3974 3975 -3976 938 3977 0 -3974 3975 -3976 938 3978 0 -3974 3975 -3976 938 -3979 0 c -2-1 --> break c ( b^{1, 938}_2 ∧ b^{1, 938}_1 ∧ -b^{1, 938}_0 ∧ -p_938) -> break c in CNF: c -b^{1, 938}_2 ∨ -b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ p_938 ∨ break c in DIMACS: -3974 -3975 3976 938 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 938}_2 ∧ -b^{1, 938}_1 ∧ -b^{1, 938}_0 ∧ true) c in CNF: c -b^{1, 938}_2 ∨ b^{1, 938}_1 ∨ b^{1, 938}_0 ∨ false c in DIMACS: -3974 3975 3976 0 c 3 does not represent an automaton state. c -(-b^{1, 938}_2 ∧ b^{1, 938}_1 ∧ b^{1, 938}_0 ∧ true) c in CNF: c b^{1, 938}_2 ∨ -b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ false c in DIMACS: 3974 -3975 -3976 0 c -3 does not represent an automaton state. c -( b^{1, 938}_2 ∧ b^{1, 938}_1 ∧ b^{1, 938}_0 ∧ true) c in CNF: c -b^{1, 938}_2 ∨ -b^{1, 938}_1 ∨ -b^{1, 938}_0 ∨ false c in DIMACS: -3974 -3975 -3976 0 c i = 939 c -2+1 --> -1 c ( b^{1, 939}_2 ∧ b^{1, 939}_1 ∧ -b^{1, 939}_0 ∧ p_939) -> ( b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ b^{1, 940}_0) c in CNF: c -b^{1, 939}_2 ∨ -b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ -p_939 ∨ b^{1, 940}_2 c -b^{1, 939}_2 ∨ -b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ -p_939 ∨ -b^{1, 940}_1 c -b^{1, 939}_2 ∨ -b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ -p_939 ∨ b^{1, 940}_0 c in DIMACS: -3977 -3978 3979 -939 3980 0 -3977 -3978 3979 -939 -3981 0 -3977 -3978 3979 -939 3982 0 c -1+1 --> 0 c ( b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ b^{1, 939}_0 ∧ p_939) -> (-b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ -b^{1, 940}_0) c in CNF: c -b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ -p_939 ∨ -b^{1, 940}_2 c -b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ -p_939 ∨ -b^{1, 940}_1 c -b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ -p_939 ∨ -b^{1, 940}_0 c in DIMACS: -3977 3978 -3979 -939 -3980 0 -3977 3978 -3979 -939 -3981 0 -3977 3978 -3979 -939 -3982 0 c 0+1 --> 1 c (-b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ -b^{1, 939}_0 ∧ p_939) -> (-b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ b^{1, 940}_0) c in CNF: c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ -p_939 ∨ -b^{1, 940}_2 c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ -p_939 ∨ -b^{1, 940}_1 c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ -p_939 ∨ b^{1, 940}_0 c in DIMACS: 3977 3978 3979 -939 -3980 0 3977 3978 3979 -939 -3981 0 3977 3978 3979 -939 3982 0 c 1+1 --> 2 c (-b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ b^{1, 939}_0 ∧ p_939) -> (-b^{1, 940}_2 ∧ b^{1, 940}_1 ∧ -b^{1, 940}_0) c in CNF: c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ -p_939 ∨ -b^{1, 940}_2 c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ -p_939 ∨ b^{1, 940}_1 c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ -p_939 ∨ -b^{1, 940}_0 c in DIMACS: 3977 3978 -3979 -939 -3980 0 3977 3978 -3979 -939 3981 0 3977 3978 -3979 -939 -3982 0 c 2+1 --> break c (-b^{1, 939}_2 ∧ b^{1, 939}_1 ∧ -b^{1, 939}_0 ∧ p_939) -> break c in CNF: c b^{1, 939}_2 ∨ -b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ -p_939 ∨ break c in DIMACS: 3977 -3978 3979 -939 1162 0 c 2-1 --> 1 c (-b^{1, 939}_2 ∧ b^{1, 939}_1 ∧ -b^{1, 939}_0 ∧ -p_939) -> (-b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ b^{1, 940}_0) c in CNF: c b^{1, 939}_2 ∨ -b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ p_939 ∨ -b^{1, 940}_2 c b^{1, 939}_2 ∨ -b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ p_939 ∨ -b^{1, 940}_1 c b^{1, 939}_2 ∨ -b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ p_939 ∨ b^{1, 940}_0 c in DIMACS: 3977 -3978 3979 939 -3980 0 3977 -3978 3979 939 -3981 0 3977 -3978 3979 939 3982 0 c 1-1 --> 0 c (-b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ b^{1, 939}_0 ∧ -p_939) -> (-b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ -b^{1, 940}_0) c in CNF: c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ p_939 ∨ -b^{1, 940}_2 c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ p_939 ∨ -b^{1, 940}_1 c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ p_939 ∨ -b^{1, 940}_0 c in DIMACS: 3977 3978 -3979 939 -3980 0 3977 3978 -3979 939 -3981 0 3977 3978 -3979 939 -3982 0 c 0-1 --> -1 c (-b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ -b^{1, 939}_0 ∧ -p_939) -> ( b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ b^{1, 940}_0) c in CNF: c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ p_939 ∨ b^{1, 940}_2 c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ p_939 ∨ -b^{1, 940}_1 c b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ p_939 ∨ b^{1, 940}_0 c in DIMACS: 3977 3978 3979 939 3980 0 3977 3978 3979 939 -3981 0 3977 3978 3979 939 3982 0 c -1-1 --> -2 c ( b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ b^{1, 939}_0 ∧ -p_939) -> ( b^{1, 940}_2 ∧ b^{1, 940}_1 ∧ -b^{1, 940}_0) c in CNF: c -b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ p_939 ∨ b^{1, 940}_2 c -b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ p_939 ∨ b^{1, 940}_1 c -b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ p_939 ∨ -b^{1, 940}_0 c in DIMACS: -3977 3978 -3979 939 3980 0 -3977 3978 -3979 939 3981 0 -3977 3978 -3979 939 -3982 0 c -2-1 --> break c ( b^{1, 939}_2 ∧ b^{1, 939}_1 ∧ -b^{1, 939}_0 ∧ -p_939) -> break c in CNF: c -b^{1, 939}_2 ∨ -b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ p_939 ∨ break c in DIMACS: -3977 -3978 3979 939 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 939}_2 ∧ -b^{1, 939}_1 ∧ -b^{1, 939}_0 ∧ true) c in CNF: c -b^{1, 939}_2 ∨ b^{1, 939}_1 ∨ b^{1, 939}_0 ∨ false c in DIMACS: -3977 3978 3979 0 c 3 does not represent an automaton state. c -(-b^{1, 939}_2 ∧ b^{1, 939}_1 ∧ b^{1, 939}_0 ∧ true) c in CNF: c b^{1, 939}_2 ∨ -b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ false c in DIMACS: 3977 -3978 -3979 0 c -3 does not represent an automaton state. c -( b^{1, 939}_2 ∧ b^{1, 939}_1 ∧ b^{1, 939}_0 ∧ true) c in CNF: c -b^{1, 939}_2 ∨ -b^{1, 939}_1 ∨ -b^{1, 939}_0 ∨ false c in DIMACS: -3977 -3978 -3979 0 c i = 940 c -2+1 --> -1 c ( b^{1, 940}_2 ∧ b^{1, 940}_1 ∧ -b^{1, 940}_0 ∧ p_940) -> ( b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ b^{1, 941}_0) c in CNF: c -b^{1, 940}_2 ∨ -b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ -p_940 ∨ b^{1, 941}_2 c -b^{1, 940}_2 ∨ -b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ -p_940 ∨ -b^{1, 941}_1 c -b^{1, 940}_2 ∨ -b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ -p_940 ∨ b^{1, 941}_0 c in DIMACS: -3980 -3981 3982 -940 3983 0 -3980 -3981 3982 -940 -3984 0 -3980 -3981 3982 -940 3985 0 c -1+1 --> 0 c ( b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ b^{1, 940}_0 ∧ p_940) -> (-b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ -b^{1, 941}_0) c in CNF: c -b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ -p_940 ∨ -b^{1, 941}_2 c -b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ -p_940 ∨ -b^{1, 941}_1 c -b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ -p_940 ∨ -b^{1, 941}_0 c in DIMACS: -3980 3981 -3982 -940 -3983 0 -3980 3981 -3982 -940 -3984 0 -3980 3981 -3982 -940 -3985 0 c 0+1 --> 1 c (-b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ -b^{1, 940}_0 ∧ p_940) -> (-b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ b^{1, 941}_0) c in CNF: c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ -p_940 ∨ -b^{1, 941}_2 c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ -p_940 ∨ -b^{1, 941}_1 c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ -p_940 ∨ b^{1, 941}_0 c in DIMACS: 3980 3981 3982 -940 -3983 0 3980 3981 3982 -940 -3984 0 3980 3981 3982 -940 3985 0 c 1+1 --> 2 c (-b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ b^{1, 940}_0 ∧ p_940) -> (-b^{1, 941}_2 ∧ b^{1, 941}_1 ∧ -b^{1, 941}_0) c in CNF: c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ -p_940 ∨ -b^{1, 941}_2 c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ -p_940 ∨ b^{1, 941}_1 c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ -p_940 ∨ -b^{1, 941}_0 c in DIMACS: 3980 3981 -3982 -940 -3983 0 3980 3981 -3982 -940 3984 0 3980 3981 -3982 -940 -3985 0 c 2+1 --> break c (-b^{1, 940}_2 ∧ b^{1, 940}_1 ∧ -b^{1, 940}_0 ∧ p_940) -> break c in CNF: c b^{1, 940}_2 ∨ -b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ -p_940 ∨ break c in DIMACS: 3980 -3981 3982 -940 1162 0 c 2-1 --> 1 c (-b^{1, 940}_2 ∧ b^{1, 940}_1 ∧ -b^{1, 940}_0 ∧ -p_940) -> (-b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ b^{1, 941}_0) c in CNF: c b^{1, 940}_2 ∨ -b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ p_940 ∨ -b^{1, 941}_2 c b^{1, 940}_2 ∨ -b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ p_940 ∨ -b^{1, 941}_1 c b^{1, 940}_2 ∨ -b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ p_940 ∨ b^{1, 941}_0 c in DIMACS: 3980 -3981 3982 940 -3983 0 3980 -3981 3982 940 -3984 0 3980 -3981 3982 940 3985 0 c 1-1 --> 0 c (-b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ b^{1, 940}_0 ∧ -p_940) -> (-b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ -b^{1, 941}_0) c in CNF: c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ p_940 ∨ -b^{1, 941}_2 c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ p_940 ∨ -b^{1, 941}_1 c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ p_940 ∨ -b^{1, 941}_0 c in DIMACS: 3980 3981 -3982 940 -3983 0 3980 3981 -3982 940 -3984 0 3980 3981 -3982 940 -3985 0 c 0-1 --> -1 c (-b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ -b^{1, 940}_0 ∧ -p_940) -> ( b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ b^{1, 941}_0) c in CNF: c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ p_940 ∨ b^{1, 941}_2 c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ p_940 ∨ -b^{1, 941}_1 c b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ p_940 ∨ b^{1, 941}_0 c in DIMACS: 3980 3981 3982 940 3983 0 3980 3981 3982 940 -3984 0 3980 3981 3982 940 3985 0 c -1-1 --> -2 c ( b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ b^{1, 940}_0 ∧ -p_940) -> ( b^{1, 941}_2 ∧ b^{1, 941}_1 ∧ -b^{1, 941}_0) c in CNF: c -b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ p_940 ∨ b^{1, 941}_2 c -b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ p_940 ∨ b^{1, 941}_1 c -b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ p_940 ∨ -b^{1, 941}_0 c in DIMACS: -3980 3981 -3982 940 3983 0 -3980 3981 -3982 940 3984 0 -3980 3981 -3982 940 -3985 0 c -2-1 --> break c ( b^{1, 940}_2 ∧ b^{1, 940}_1 ∧ -b^{1, 940}_0 ∧ -p_940) -> break c in CNF: c -b^{1, 940}_2 ∨ -b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ p_940 ∨ break c in DIMACS: -3980 -3981 3982 940 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 940}_2 ∧ -b^{1, 940}_1 ∧ -b^{1, 940}_0 ∧ true) c in CNF: c -b^{1, 940}_2 ∨ b^{1, 940}_1 ∨ b^{1, 940}_0 ∨ false c in DIMACS: -3980 3981 3982 0 c 3 does not represent an automaton state. c -(-b^{1, 940}_2 ∧ b^{1, 940}_1 ∧ b^{1, 940}_0 ∧ true) c in CNF: c b^{1, 940}_2 ∨ -b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ false c in DIMACS: 3980 -3981 -3982 0 c -3 does not represent an automaton state. c -( b^{1, 940}_2 ∧ b^{1, 940}_1 ∧ b^{1, 940}_0 ∧ true) c in CNF: c -b^{1, 940}_2 ∨ -b^{1, 940}_1 ∨ -b^{1, 940}_0 ∨ false c in DIMACS: -3980 -3981 -3982 0 c i = 941 c -2+1 --> -1 c ( b^{1, 941}_2 ∧ b^{1, 941}_1 ∧ -b^{1, 941}_0 ∧ p_941) -> ( b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ b^{1, 942}_0) c in CNF: c -b^{1, 941}_2 ∨ -b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ -p_941 ∨ b^{1, 942}_2 c -b^{1, 941}_2 ∨ -b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ -p_941 ∨ -b^{1, 942}_1 c -b^{1, 941}_2 ∨ -b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ -p_941 ∨ b^{1, 942}_0 c in DIMACS: -3983 -3984 3985 -941 3986 0 -3983 -3984 3985 -941 -3987 0 -3983 -3984 3985 -941 3988 0 c -1+1 --> 0 c ( b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ b^{1, 941}_0 ∧ p_941) -> (-b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ -b^{1, 942}_0) c in CNF: c -b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ -p_941 ∨ -b^{1, 942}_2 c -b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ -p_941 ∨ -b^{1, 942}_1 c -b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ -p_941 ∨ -b^{1, 942}_0 c in DIMACS: -3983 3984 -3985 -941 -3986 0 -3983 3984 -3985 -941 -3987 0 -3983 3984 -3985 -941 -3988 0 c 0+1 --> 1 c (-b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ -b^{1, 941}_0 ∧ p_941) -> (-b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ b^{1, 942}_0) c in CNF: c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ -p_941 ∨ -b^{1, 942}_2 c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ -p_941 ∨ -b^{1, 942}_1 c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ -p_941 ∨ b^{1, 942}_0 c in DIMACS: 3983 3984 3985 -941 -3986 0 3983 3984 3985 -941 -3987 0 3983 3984 3985 -941 3988 0 c 1+1 --> 2 c (-b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ b^{1, 941}_0 ∧ p_941) -> (-b^{1, 942}_2 ∧ b^{1, 942}_1 ∧ -b^{1, 942}_0) c in CNF: c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ -p_941 ∨ -b^{1, 942}_2 c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ -p_941 ∨ b^{1, 942}_1 c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ -p_941 ∨ -b^{1, 942}_0 c in DIMACS: 3983 3984 -3985 -941 -3986 0 3983 3984 -3985 -941 3987 0 3983 3984 -3985 -941 -3988 0 c 2+1 --> break c (-b^{1, 941}_2 ∧ b^{1, 941}_1 ∧ -b^{1, 941}_0 ∧ p_941) -> break c in CNF: c b^{1, 941}_2 ∨ -b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ -p_941 ∨ break c in DIMACS: 3983 -3984 3985 -941 1162 0 c 2-1 --> 1 c (-b^{1, 941}_2 ∧ b^{1, 941}_1 ∧ -b^{1, 941}_0 ∧ -p_941) -> (-b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ b^{1, 942}_0) c in CNF: c b^{1, 941}_2 ∨ -b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ p_941 ∨ -b^{1, 942}_2 c b^{1, 941}_2 ∨ -b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ p_941 ∨ -b^{1, 942}_1 c b^{1, 941}_2 ∨ -b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ p_941 ∨ b^{1, 942}_0 c in DIMACS: 3983 -3984 3985 941 -3986 0 3983 -3984 3985 941 -3987 0 3983 -3984 3985 941 3988 0 c 1-1 --> 0 c (-b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ b^{1, 941}_0 ∧ -p_941) -> (-b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ -b^{1, 942}_0) c in CNF: c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ p_941 ∨ -b^{1, 942}_2 c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ p_941 ∨ -b^{1, 942}_1 c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ p_941 ∨ -b^{1, 942}_0 c in DIMACS: 3983 3984 -3985 941 -3986 0 3983 3984 -3985 941 -3987 0 3983 3984 -3985 941 -3988 0 c 0-1 --> -1 c (-b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ -b^{1, 941}_0 ∧ -p_941) -> ( b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ b^{1, 942}_0) c in CNF: c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ p_941 ∨ b^{1, 942}_2 c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ p_941 ∨ -b^{1, 942}_1 c b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ p_941 ∨ b^{1, 942}_0 c in DIMACS: 3983 3984 3985 941 3986 0 3983 3984 3985 941 -3987 0 3983 3984 3985 941 3988 0 c -1-1 --> -2 c ( b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ b^{1, 941}_0 ∧ -p_941) -> ( b^{1, 942}_2 ∧ b^{1, 942}_1 ∧ -b^{1, 942}_0) c in CNF: c -b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ p_941 ∨ b^{1, 942}_2 c -b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ p_941 ∨ b^{1, 942}_1 c -b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ p_941 ∨ -b^{1, 942}_0 c in DIMACS: -3983 3984 -3985 941 3986 0 -3983 3984 -3985 941 3987 0 -3983 3984 -3985 941 -3988 0 c -2-1 --> break c ( b^{1, 941}_2 ∧ b^{1, 941}_1 ∧ -b^{1, 941}_0 ∧ -p_941) -> break c in CNF: c -b^{1, 941}_2 ∨ -b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ p_941 ∨ break c in DIMACS: -3983 -3984 3985 941 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 941}_2 ∧ -b^{1, 941}_1 ∧ -b^{1, 941}_0 ∧ true) c in CNF: c -b^{1, 941}_2 ∨ b^{1, 941}_1 ∨ b^{1, 941}_0 ∨ false c in DIMACS: -3983 3984 3985 0 c 3 does not represent an automaton state. c -(-b^{1, 941}_2 ∧ b^{1, 941}_1 ∧ b^{1, 941}_0 ∧ true) c in CNF: c b^{1, 941}_2 ∨ -b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ false c in DIMACS: 3983 -3984 -3985 0 c -3 does not represent an automaton state. c -( b^{1, 941}_2 ∧ b^{1, 941}_1 ∧ b^{1, 941}_0 ∧ true) c in CNF: c -b^{1, 941}_2 ∨ -b^{1, 941}_1 ∨ -b^{1, 941}_0 ∨ false c in DIMACS: -3983 -3984 -3985 0 c i = 942 c -2+1 --> -1 c ( b^{1, 942}_2 ∧ b^{1, 942}_1 ∧ -b^{1, 942}_0 ∧ p_942) -> ( b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ b^{1, 943}_0) c in CNF: c -b^{1, 942}_2 ∨ -b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ -p_942 ∨ b^{1, 943}_2 c -b^{1, 942}_2 ∨ -b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ -p_942 ∨ -b^{1, 943}_1 c -b^{1, 942}_2 ∨ -b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ -p_942 ∨ b^{1, 943}_0 c in DIMACS: -3986 -3987 3988 -942 3989 0 -3986 -3987 3988 -942 -3990 0 -3986 -3987 3988 -942 3991 0 c -1+1 --> 0 c ( b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ b^{1, 942}_0 ∧ p_942) -> (-b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ -b^{1, 943}_0) c in CNF: c -b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ -p_942 ∨ -b^{1, 943}_2 c -b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ -p_942 ∨ -b^{1, 943}_1 c -b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ -p_942 ∨ -b^{1, 943}_0 c in DIMACS: -3986 3987 -3988 -942 -3989 0 -3986 3987 -3988 -942 -3990 0 -3986 3987 -3988 -942 -3991 0 c 0+1 --> 1 c (-b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ -b^{1, 942}_0 ∧ p_942) -> (-b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ b^{1, 943}_0) c in CNF: c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ -p_942 ∨ -b^{1, 943}_2 c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ -p_942 ∨ -b^{1, 943}_1 c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ -p_942 ∨ b^{1, 943}_0 c in DIMACS: 3986 3987 3988 -942 -3989 0 3986 3987 3988 -942 -3990 0 3986 3987 3988 -942 3991 0 c 1+1 --> 2 c (-b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ b^{1, 942}_0 ∧ p_942) -> (-b^{1, 943}_2 ∧ b^{1, 943}_1 ∧ -b^{1, 943}_0) c in CNF: c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ -p_942 ∨ -b^{1, 943}_2 c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ -p_942 ∨ b^{1, 943}_1 c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ -p_942 ∨ -b^{1, 943}_0 c in DIMACS: 3986 3987 -3988 -942 -3989 0 3986 3987 -3988 -942 3990 0 3986 3987 -3988 -942 -3991 0 c 2+1 --> break c (-b^{1, 942}_2 ∧ b^{1, 942}_1 ∧ -b^{1, 942}_0 ∧ p_942) -> break c in CNF: c b^{1, 942}_2 ∨ -b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ -p_942 ∨ break c in DIMACS: 3986 -3987 3988 -942 1162 0 c 2-1 --> 1 c (-b^{1, 942}_2 ∧ b^{1, 942}_1 ∧ -b^{1, 942}_0 ∧ -p_942) -> (-b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ b^{1, 943}_0) c in CNF: c b^{1, 942}_2 ∨ -b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ p_942 ∨ -b^{1, 943}_2 c b^{1, 942}_2 ∨ -b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ p_942 ∨ -b^{1, 943}_1 c b^{1, 942}_2 ∨ -b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ p_942 ∨ b^{1, 943}_0 c in DIMACS: 3986 -3987 3988 942 -3989 0 3986 -3987 3988 942 -3990 0 3986 -3987 3988 942 3991 0 c 1-1 --> 0 c (-b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ b^{1, 942}_0 ∧ -p_942) -> (-b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ -b^{1, 943}_0) c in CNF: c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ p_942 ∨ -b^{1, 943}_2 c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ p_942 ∨ -b^{1, 943}_1 c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ p_942 ∨ -b^{1, 943}_0 c in DIMACS: 3986 3987 -3988 942 -3989 0 3986 3987 -3988 942 -3990 0 3986 3987 -3988 942 -3991 0 c 0-1 --> -1 c (-b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ -b^{1, 942}_0 ∧ -p_942) -> ( b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ b^{1, 943}_0) c in CNF: c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ p_942 ∨ b^{1, 943}_2 c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ p_942 ∨ -b^{1, 943}_1 c b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ p_942 ∨ b^{1, 943}_0 c in DIMACS: 3986 3987 3988 942 3989 0 3986 3987 3988 942 -3990 0 3986 3987 3988 942 3991 0 c -1-1 --> -2 c ( b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ b^{1, 942}_0 ∧ -p_942) -> ( b^{1, 943}_2 ∧ b^{1, 943}_1 ∧ -b^{1, 943}_0) c in CNF: c -b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ p_942 ∨ b^{1, 943}_2 c -b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ p_942 ∨ b^{1, 943}_1 c -b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ p_942 ∨ -b^{1, 943}_0 c in DIMACS: -3986 3987 -3988 942 3989 0 -3986 3987 -3988 942 3990 0 -3986 3987 -3988 942 -3991 0 c -2-1 --> break c ( b^{1, 942}_2 ∧ b^{1, 942}_1 ∧ -b^{1, 942}_0 ∧ -p_942) -> break c in CNF: c -b^{1, 942}_2 ∨ -b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ p_942 ∨ break c in DIMACS: -3986 -3987 3988 942 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 942}_2 ∧ -b^{1, 942}_1 ∧ -b^{1, 942}_0 ∧ true) c in CNF: c -b^{1, 942}_2 ∨ b^{1, 942}_1 ∨ b^{1, 942}_0 ∨ false c in DIMACS: -3986 3987 3988 0 c 3 does not represent an automaton state. c -(-b^{1, 942}_2 ∧ b^{1, 942}_1 ∧ b^{1, 942}_0 ∧ true) c in CNF: c b^{1, 942}_2 ∨ -b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ false c in DIMACS: 3986 -3987 -3988 0 c -3 does not represent an automaton state. c -( b^{1, 942}_2 ∧ b^{1, 942}_1 ∧ b^{1, 942}_0 ∧ true) c in CNF: c -b^{1, 942}_2 ∨ -b^{1, 942}_1 ∨ -b^{1, 942}_0 ∨ false c in DIMACS: -3986 -3987 -3988 0 c i = 943 c -2+1 --> -1 c ( b^{1, 943}_2 ∧ b^{1, 943}_1 ∧ -b^{1, 943}_0 ∧ p_943) -> ( b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ b^{1, 944}_0) c in CNF: c -b^{1, 943}_2 ∨ -b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ -p_943 ∨ b^{1, 944}_2 c -b^{1, 943}_2 ∨ -b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ -p_943 ∨ -b^{1, 944}_1 c -b^{1, 943}_2 ∨ -b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ -p_943 ∨ b^{1, 944}_0 c in DIMACS: -3989 -3990 3991 -943 3992 0 -3989 -3990 3991 -943 -3993 0 -3989 -3990 3991 -943 3994 0 c -1+1 --> 0 c ( b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ b^{1, 943}_0 ∧ p_943) -> (-b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ -b^{1, 944}_0) c in CNF: c -b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ -p_943 ∨ -b^{1, 944}_2 c -b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ -p_943 ∨ -b^{1, 944}_1 c -b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ -p_943 ∨ -b^{1, 944}_0 c in DIMACS: -3989 3990 -3991 -943 -3992 0 -3989 3990 -3991 -943 -3993 0 -3989 3990 -3991 -943 -3994 0 c 0+1 --> 1 c (-b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ -b^{1, 943}_0 ∧ p_943) -> (-b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ b^{1, 944}_0) c in CNF: c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ -p_943 ∨ -b^{1, 944}_2 c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ -p_943 ∨ -b^{1, 944}_1 c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ -p_943 ∨ b^{1, 944}_0 c in DIMACS: 3989 3990 3991 -943 -3992 0 3989 3990 3991 -943 -3993 0 3989 3990 3991 -943 3994 0 c 1+1 --> 2 c (-b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ b^{1, 943}_0 ∧ p_943) -> (-b^{1, 944}_2 ∧ b^{1, 944}_1 ∧ -b^{1, 944}_0) c in CNF: c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ -p_943 ∨ -b^{1, 944}_2 c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ -p_943 ∨ b^{1, 944}_1 c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ -p_943 ∨ -b^{1, 944}_0 c in DIMACS: 3989 3990 -3991 -943 -3992 0 3989 3990 -3991 -943 3993 0 3989 3990 -3991 -943 -3994 0 c 2+1 --> break c (-b^{1, 943}_2 ∧ b^{1, 943}_1 ∧ -b^{1, 943}_0 ∧ p_943) -> break c in CNF: c b^{1, 943}_2 ∨ -b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ -p_943 ∨ break c in DIMACS: 3989 -3990 3991 -943 1162 0 c 2-1 --> 1 c (-b^{1, 943}_2 ∧ b^{1, 943}_1 ∧ -b^{1, 943}_0 ∧ -p_943) -> (-b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ b^{1, 944}_0) c in CNF: c b^{1, 943}_2 ∨ -b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ p_943 ∨ -b^{1, 944}_2 c b^{1, 943}_2 ∨ -b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ p_943 ∨ -b^{1, 944}_1 c b^{1, 943}_2 ∨ -b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ p_943 ∨ b^{1, 944}_0 c in DIMACS: 3989 -3990 3991 943 -3992 0 3989 -3990 3991 943 -3993 0 3989 -3990 3991 943 3994 0 c 1-1 --> 0 c (-b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ b^{1, 943}_0 ∧ -p_943) -> (-b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ -b^{1, 944}_0) c in CNF: c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ p_943 ∨ -b^{1, 944}_2 c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ p_943 ∨ -b^{1, 944}_1 c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ p_943 ∨ -b^{1, 944}_0 c in DIMACS: 3989 3990 -3991 943 -3992 0 3989 3990 -3991 943 -3993 0 3989 3990 -3991 943 -3994 0 c 0-1 --> -1 c (-b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ -b^{1, 943}_0 ∧ -p_943) -> ( b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ b^{1, 944}_0) c in CNF: c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ p_943 ∨ b^{1, 944}_2 c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ p_943 ∨ -b^{1, 944}_1 c b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ p_943 ∨ b^{1, 944}_0 c in DIMACS: 3989 3990 3991 943 3992 0 3989 3990 3991 943 -3993 0 3989 3990 3991 943 3994 0 c -1-1 --> -2 c ( b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ b^{1, 943}_0 ∧ -p_943) -> ( b^{1, 944}_2 ∧ b^{1, 944}_1 ∧ -b^{1, 944}_0) c in CNF: c -b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ p_943 ∨ b^{1, 944}_2 c -b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ p_943 ∨ b^{1, 944}_1 c -b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ p_943 ∨ -b^{1, 944}_0 c in DIMACS: -3989 3990 -3991 943 3992 0 -3989 3990 -3991 943 3993 0 -3989 3990 -3991 943 -3994 0 c -2-1 --> break c ( b^{1, 943}_2 ∧ b^{1, 943}_1 ∧ -b^{1, 943}_0 ∧ -p_943) -> break c in CNF: c -b^{1, 943}_2 ∨ -b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ p_943 ∨ break c in DIMACS: -3989 -3990 3991 943 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 943}_2 ∧ -b^{1, 943}_1 ∧ -b^{1, 943}_0 ∧ true) c in CNF: c -b^{1, 943}_2 ∨ b^{1, 943}_1 ∨ b^{1, 943}_0 ∨ false c in DIMACS: -3989 3990 3991 0 c 3 does not represent an automaton state. c -(-b^{1, 943}_2 ∧ b^{1, 943}_1 ∧ b^{1, 943}_0 ∧ true) c in CNF: c b^{1, 943}_2 ∨ -b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ false c in DIMACS: 3989 -3990 -3991 0 c -3 does not represent an automaton state. c -( b^{1, 943}_2 ∧ b^{1, 943}_1 ∧ b^{1, 943}_0 ∧ true) c in CNF: c -b^{1, 943}_2 ∨ -b^{1, 943}_1 ∨ -b^{1, 943}_0 ∨ false c in DIMACS: -3989 -3990 -3991 0 c i = 944 c -2+1 --> -1 c ( b^{1, 944}_2 ∧ b^{1, 944}_1 ∧ -b^{1, 944}_0 ∧ p_944) -> ( b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ b^{1, 945}_0) c in CNF: c -b^{1, 944}_2 ∨ -b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ -p_944 ∨ b^{1, 945}_2 c -b^{1, 944}_2 ∨ -b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ -p_944 ∨ -b^{1, 945}_1 c -b^{1, 944}_2 ∨ -b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ -p_944 ∨ b^{1, 945}_0 c in DIMACS: -3992 -3993 3994 -944 3995 0 -3992 -3993 3994 -944 -3996 0 -3992 -3993 3994 -944 3997 0 c -1+1 --> 0 c ( b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ b^{1, 944}_0 ∧ p_944) -> (-b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ -b^{1, 945}_0) c in CNF: c -b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ -p_944 ∨ -b^{1, 945}_2 c -b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ -p_944 ∨ -b^{1, 945}_1 c -b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ -p_944 ∨ -b^{1, 945}_0 c in DIMACS: -3992 3993 -3994 -944 -3995 0 -3992 3993 -3994 -944 -3996 0 -3992 3993 -3994 -944 -3997 0 c 0+1 --> 1 c (-b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ -b^{1, 944}_0 ∧ p_944) -> (-b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ b^{1, 945}_0) c in CNF: c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ -p_944 ∨ -b^{1, 945}_2 c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ -p_944 ∨ -b^{1, 945}_1 c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ -p_944 ∨ b^{1, 945}_0 c in DIMACS: 3992 3993 3994 -944 -3995 0 3992 3993 3994 -944 -3996 0 3992 3993 3994 -944 3997 0 c 1+1 --> 2 c (-b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ b^{1, 944}_0 ∧ p_944) -> (-b^{1, 945}_2 ∧ b^{1, 945}_1 ∧ -b^{1, 945}_0) c in CNF: c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ -p_944 ∨ -b^{1, 945}_2 c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ -p_944 ∨ b^{1, 945}_1 c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ -p_944 ∨ -b^{1, 945}_0 c in DIMACS: 3992 3993 -3994 -944 -3995 0 3992 3993 -3994 -944 3996 0 3992 3993 -3994 -944 -3997 0 c 2+1 --> break c (-b^{1, 944}_2 ∧ b^{1, 944}_1 ∧ -b^{1, 944}_0 ∧ p_944) -> break c in CNF: c b^{1, 944}_2 ∨ -b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ -p_944 ∨ break c in DIMACS: 3992 -3993 3994 -944 1162 0 c 2-1 --> 1 c (-b^{1, 944}_2 ∧ b^{1, 944}_1 ∧ -b^{1, 944}_0 ∧ -p_944) -> (-b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ b^{1, 945}_0) c in CNF: c b^{1, 944}_2 ∨ -b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ p_944 ∨ -b^{1, 945}_2 c b^{1, 944}_2 ∨ -b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ p_944 ∨ -b^{1, 945}_1 c b^{1, 944}_2 ∨ -b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ p_944 ∨ b^{1, 945}_0 c in DIMACS: 3992 -3993 3994 944 -3995 0 3992 -3993 3994 944 -3996 0 3992 -3993 3994 944 3997 0 c 1-1 --> 0 c (-b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ b^{1, 944}_0 ∧ -p_944) -> (-b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ -b^{1, 945}_0) c in CNF: c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ p_944 ∨ -b^{1, 945}_2 c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ p_944 ∨ -b^{1, 945}_1 c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ p_944 ∨ -b^{1, 945}_0 c in DIMACS: 3992 3993 -3994 944 -3995 0 3992 3993 -3994 944 -3996 0 3992 3993 -3994 944 -3997 0 c 0-1 --> -1 c (-b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ -b^{1, 944}_0 ∧ -p_944) -> ( b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ b^{1, 945}_0) c in CNF: c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ p_944 ∨ b^{1, 945}_2 c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ p_944 ∨ -b^{1, 945}_1 c b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ p_944 ∨ b^{1, 945}_0 c in DIMACS: 3992 3993 3994 944 3995 0 3992 3993 3994 944 -3996 0 3992 3993 3994 944 3997 0 c -1-1 --> -2 c ( b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ b^{1, 944}_0 ∧ -p_944) -> ( b^{1, 945}_2 ∧ b^{1, 945}_1 ∧ -b^{1, 945}_0) c in CNF: c -b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ p_944 ∨ b^{1, 945}_2 c -b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ p_944 ∨ b^{1, 945}_1 c -b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ p_944 ∨ -b^{1, 945}_0 c in DIMACS: -3992 3993 -3994 944 3995 0 -3992 3993 -3994 944 3996 0 -3992 3993 -3994 944 -3997 0 c -2-1 --> break c ( b^{1, 944}_2 ∧ b^{1, 944}_1 ∧ -b^{1, 944}_0 ∧ -p_944) -> break c in CNF: c -b^{1, 944}_2 ∨ -b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ p_944 ∨ break c in DIMACS: -3992 -3993 3994 944 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 944}_2 ∧ -b^{1, 944}_1 ∧ -b^{1, 944}_0 ∧ true) c in CNF: c -b^{1, 944}_2 ∨ b^{1, 944}_1 ∨ b^{1, 944}_0 ∨ false c in DIMACS: -3992 3993 3994 0 c 3 does not represent an automaton state. c -(-b^{1, 944}_2 ∧ b^{1, 944}_1 ∧ b^{1, 944}_0 ∧ true) c in CNF: c b^{1, 944}_2 ∨ -b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ false c in DIMACS: 3992 -3993 -3994 0 c -3 does not represent an automaton state. c -( b^{1, 944}_2 ∧ b^{1, 944}_1 ∧ b^{1, 944}_0 ∧ true) c in CNF: c -b^{1, 944}_2 ∨ -b^{1, 944}_1 ∨ -b^{1, 944}_0 ∨ false c in DIMACS: -3992 -3993 -3994 0 c i = 945 c -2+1 --> -1 c ( b^{1, 945}_2 ∧ b^{1, 945}_1 ∧ -b^{1, 945}_0 ∧ p_945) -> ( b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ b^{1, 946}_0) c in CNF: c -b^{1, 945}_2 ∨ -b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ -p_945 ∨ b^{1, 946}_2 c -b^{1, 945}_2 ∨ -b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ -p_945 ∨ -b^{1, 946}_1 c -b^{1, 945}_2 ∨ -b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ -p_945 ∨ b^{1, 946}_0 c in DIMACS: -3995 -3996 3997 -945 3998 0 -3995 -3996 3997 -945 -3999 0 -3995 -3996 3997 -945 4000 0 c -1+1 --> 0 c ( b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ b^{1, 945}_0 ∧ p_945) -> (-b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ -b^{1, 946}_0) c in CNF: c -b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ -p_945 ∨ -b^{1, 946}_2 c -b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ -p_945 ∨ -b^{1, 946}_1 c -b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ -p_945 ∨ -b^{1, 946}_0 c in DIMACS: -3995 3996 -3997 -945 -3998 0 -3995 3996 -3997 -945 -3999 0 -3995 3996 -3997 -945 -4000 0 c 0+1 --> 1 c (-b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ -b^{1, 945}_0 ∧ p_945) -> (-b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ b^{1, 946}_0) c in CNF: c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ -p_945 ∨ -b^{1, 946}_2 c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ -p_945 ∨ -b^{1, 946}_1 c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ -p_945 ∨ b^{1, 946}_0 c in DIMACS: 3995 3996 3997 -945 -3998 0 3995 3996 3997 -945 -3999 0 3995 3996 3997 -945 4000 0 c 1+1 --> 2 c (-b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ b^{1, 945}_0 ∧ p_945) -> (-b^{1, 946}_2 ∧ b^{1, 946}_1 ∧ -b^{1, 946}_0) c in CNF: c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ -p_945 ∨ -b^{1, 946}_2 c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ -p_945 ∨ b^{1, 946}_1 c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ -p_945 ∨ -b^{1, 946}_0 c in DIMACS: 3995 3996 -3997 -945 -3998 0 3995 3996 -3997 -945 3999 0 3995 3996 -3997 -945 -4000 0 c 2+1 --> break c (-b^{1, 945}_2 ∧ b^{1, 945}_1 ∧ -b^{1, 945}_0 ∧ p_945) -> break c in CNF: c b^{1, 945}_2 ∨ -b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ -p_945 ∨ break c in DIMACS: 3995 -3996 3997 -945 1162 0 c 2-1 --> 1 c (-b^{1, 945}_2 ∧ b^{1, 945}_1 ∧ -b^{1, 945}_0 ∧ -p_945) -> (-b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ b^{1, 946}_0) c in CNF: c b^{1, 945}_2 ∨ -b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ p_945 ∨ -b^{1, 946}_2 c b^{1, 945}_2 ∨ -b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ p_945 ∨ -b^{1, 946}_1 c b^{1, 945}_2 ∨ -b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ p_945 ∨ b^{1, 946}_0 c in DIMACS: 3995 -3996 3997 945 -3998 0 3995 -3996 3997 945 -3999 0 3995 -3996 3997 945 4000 0 c 1-1 --> 0 c (-b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ b^{1, 945}_0 ∧ -p_945) -> (-b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ -b^{1, 946}_0) c in CNF: c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ p_945 ∨ -b^{1, 946}_2 c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ p_945 ∨ -b^{1, 946}_1 c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ p_945 ∨ -b^{1, 946}_0 c in DIMACS: 3995 3996 -3997 945 -3998 0 3995 3996 -3997 945 -3999 0 3995 3996 -3997 945 -4000 0 c 0-1 --> -1 c (-b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ -b^{1, 945}_0 ∧ -p_945) -> ( b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ b^{1, 946}_0) c in CNF: c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ p_945 ∨ b^{1, 946}_2 c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ p_945 ∨ -b^{1, 946}_1 c b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ p_945 ∨ b^{1, 946}_0 c in DIMACS: 3995 3996 3997 945 3998 0 3995 3996 3997 945 -3999 0 3995 3996 3997 945 4000 0 c -1-1 --> -2 c ( b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ b^{1, 945}_0 ∧ -p_945) -> ( b^{1, 946}_2 ∧ b^{1, 946}_1 ∧ -b^{1, 946}_0) c in CNF: c -b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ p_945 ∨ b^{1, 946}_2 c -b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ p_945 ∨ b^{1, 946}_1 c -b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ p_945 ∨ -b^{1, 946}_0 c in DIMACS: -3995 3996 -3997 945 3998 0 -3995 3996 -3997 945 3999 0 -3995 3996 -3997 945 -4000 0 c -2-1 --> break c ( b^{1, 945}_2 ∧ b^{1, 945}_1 ∧ -b^{1, 945}_0 ∧ -p_945) -> break c in CNF: c -b^{1, 945}_2 ∨ -b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ p_945 ∨ break c in DIMACS: -3995 -3996 3997 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 945}_2 ∧ -b^{1, 945}_1 ∧ -b^{1, 945}_0 ∧ true) c in CNF: c -b^{1, 945}_2 ∨ b^{1, 945}_1 ∨ b^{1, 945}_0 ∨ false c in DIMACS: -3995 3996 3997 0 c 3 does not represent an automaton state. c -(-b^{1, 945}_2 ∧ b^{1, 945}_1 ∧ b^{1, 945}_0 ∧ true) c in CNF: c b^{1, 945}_2 ∨ -b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ false c in DIMACS: 3995 -3996 -3997 0 c -3 does not represent an automaton state. c -( b^{1, 945}_2 ∧ b^{1, 945}_1 ∧ b^{1, 945}_0 ∧ true) c in CNF: c -b^{1, 945}_2 ∨ -b^{1, 945}_1 ∨ -b^{1, 945}_0 ∨ false c in DIMACS: -3995 -3996 -3997 0 c i = 946 c -2+1 --> -1 c ( b^{1, 946}_2 ∧ b^{1, 946}_1 ∧ -b^{1, 946}_0 ∧ p_946) -> ( b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ b^{1, 947}_0) c in CNF: c -b^{1, 946}_2 ∨ -b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ -p_946 ∨ b^{1, 947}_2 c -b^{1, 946}_2 ∨ -b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ -p_946 ∨ -b^{1, 947}_1 c -b^{1, 946}_2 ∨ -b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ -p_946 ∨ b^{1, 947}_0 c in DIMACS: -3998 -3999 4000 -946 4001 0 -3998 -3999 4000 -946 -4002 0 -3998 -3999 4000 -946 4003 0 c -1+1 --> 0 c ( b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ b^{1, 946}_0 ∧ p_946) -> (-b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ -b^{1, 947}_0) c in CNF: c -b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ -p_946 ∨ -b^{1, 947}_2 c -b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ -p_946 ∨ -b^{1, 947}_1 c -b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ -p_946 ∨ -b^{1, 947}_0 c in DIMACS: -3998 3999 -4000 -946 -4001 0 -3998 3999 -4000 -946 -4002 0 -3998 3999 -4000 -946 -4003 0 c 0+1 --> 1 c (-b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ -b^{1, 946}_0 ∧ p_946) -> (-b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ b^{1, 947}_0) c in CNF: c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ -p_946 ∨ -b^{1, 947}_2 c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ -p_946 ∨ -b^{1, 947}_1 c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ -p_946 ∨ b^{1, 947}_0 c in DIMACS: 3998 3999 4000 -946 -4001 0 3998 3999 4000 -946 -4002 0 3998 3999 4000 -946 4003 0 c 1+1 --> 2 c (-b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ b^{1, 946}_0 ∧ p_946) -> (-b^{1, 947}_2 ∧ b^{1, 947}_1 ∧ -b^{1, 947}_0) c in CNF: c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ -p_946 ∨ -b^{1, 947}_2 c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ -p_946 ∨ b^{1, 947}_1 c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ -p_946 ∨ -b^{1, 947}_0 c in DIMACS: 3998 3999 -4000 -946 -4001 0 3998 3999 -4000 -946 4002 0 3998 3999 -4000 -946 -4003 0 c 2+1 --> break c (-b^{1, 946}_2 ∧ b^{1, 946}_1 ∧ -b^{1, 946}_0 ∧ p_946) -> break c in CNF: c b^{1, 946}_2 ∨ -b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ -p_946 ∨ break c in DIMACS: 3998 -3999 4000 -946 1162 0 c 2-1 --> 1 c (-b^{1, 946}_2 ∧ b^{1, 946}_1 ∧ -b^{1, 946}_0 ∧ -p_946) -> (-b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ b^{1, 947}_0) c in CNF: c b^{1, 946}_2 ∨ -b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ p_946 ∨ -b^{1, 947}_2 c b^{1, 946}_2 ∨ -b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ p_946 ∨ -b^{1, 947}_1 c b^{1, 946}_2 ∨ -b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ p_946 ∨ b^{1, 947}_0 c in DIMACS: 3998 -3999 4000 946 -4001 0 3998 -3999 4000 946 -4002 0 3998 -3999 4000 946 4003 0 c 1-1 --> 0 c (-b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ b^{1, 946}_0 ∧ -p_946) -> (-b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ -b^{1, 947}_0) c in CNF: c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ p_946 ∨ -b^{1, 947}_2 c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ p_946 ∨ -b^{1, 947}_1 c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ p_946 ∨ -b^{1, 947}_0 c in DIMACS: 3998 3999 -4000 946 -4001 0 3998 3999 -4000 946 -4002 0 3998 3999 -4000 946 -4003 0 c 0-1 --> -1 c (-b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ -b^{1, 946}_0 ∧ -p_946) -> ( b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ b^{1, 947}_0) c in CNF: c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ p_946 ∨ b^{1, 947}_2 c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ p_946 ∨ -b^{1, 947}_1 c b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ p_946 ∨ b^{1, 947}_0 c in DIMACS: 3998 3999 4000 946 4001 0 3998 3999 4000 946 -4002 0 3998 3999 4000 946 4003 0 c -1-1 --> -2 c ( b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ b^{1, 946}_0 ∧ -p_946) -> ( b^{1, 947}_2 ∧ b^{1, 947}_1 ∧ -b^{1, 947}_0) c in CNF: c -b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ p_946 ∨ b^{1, 947}_2 c -b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ p_946 ∨ b^{1, 947}_1 c -b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ p_946 ∨ -b^{1, 947}_0 c in DIMACS: -3998 3999 -4000 946 4001 0 -3998 3999 -4000 946 4002 0 -3998 3999 -4000 946 -4003 0 c -2-1 --> break c ( b^{1, 946}_2 ∧ b^{1, 946}_1 ∧ -b^{1, 946}_0 ∧ -p_946) -> break c in CNF: c -b^{1, 946}_2 ∨ -b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ p_946 ∨ break c in DIMACS: -3998 -3999 4000 946 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 946}_2 ∧ -b^{1, 946}_1 ∧ -b^{1, 946}_0 ∧ true) c in CNF: c -b^{1, 946}_2 ∨ b^{1, 946}_1 ∨ b^{1, 946}_0 ∨ false c in DIMACS: -3998 3999 4000 0 c 3 does not represent an automaton state. c -(-b^{1, 946}_2 ∧ b^{1, 946}_1 ∧ b^{1, 946}_0 ∧ true) c in CNF: c b^{1, 946}_2 ∨ -b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ false c in DIMACS: 3998 -3999 -4000 0 c -3 does not represent an automaton state. c -( b^{1, 946}_2 ∧ b^{1, 946}_1 ∧ b^{1, 946}_0 ∧ true) c in CNF: c -b^{1, 946}_2 ∨ -b^{1, 946}_1 ∨ -b^{1, 946}_0 ∨ false c in DIMACS: -3998 -3999 -4000 0 c i = 947 c -2+1 --> -1 c ( b^{1, 947}_2 ∧ b^{1, 947}_1 ∧ -b^{1, 947}_0 ∧ p_947) -> ( b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ b^{1, 948}_0) c in CNF: c -b^{1, 947}_2 ∨ -b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ -p_947 ∨ b^{1, 948}_2 c -b^{1, 947}_2 ∨ -b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ -p_947 ∨ -b^{1, 948}_1 c -b^{1, 947}_2 ∨ -b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ -p_947 ∨ b^{1, 948}_0 c in DIMACS: -4001 -4002 4003 -947 4004 0 -4001 -4002 4003 -947 -4005 0 -4001 -4002 4003 -947 4006 0 c -1+1 --> 0 c ( b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ b^{1, 947}_0 ∧ p_947) -> (-b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ -b^{1, 948}_0) c in CNF: c -b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ -p_947 ∨ -b^{1, 948}_2 c -b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ -p_947 ∨ -b^{1, 948}_1 c -b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ -p_947 ∨ -b^{1, 948}_0 c in DIMACS: -4001 4002 -4003 -947 -4004 0 -4001 4002 -4003 -947 -4005 0 -4001 4002 -4003 -947 -4006 0 c 0+1 --> 1 c (-b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ -b^{1, 947}_0 ∧ p_947) -> (-b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ b^{1, 948}_0) c in CNF: c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ -p_947 ∨ -b^{1, 948}_2 c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ -p_947 ∨ -b^{1, 948}_1 c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ -p_947 ∨ b^{1, 948}_0 c in DIMACS: 4001 4002 4003 -947 -4004 0 4001 4002 4003 -947 -4005 0 4001 4002 4003 -947 4006 0 c 1+1 --> 2 c (-b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ b^{1, 947}_0 ∧ p_947) -> (-b^{1, 948}_2 ∧ b^{1, 948}_1 ∧ -b^{1, 948}_0) c in CNF: c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ -p_947 ∨ -b^{1, 948}_2 c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ -p_947 ∨ b^{1, 948}_1 c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ -p_947 ∨ -b^{1, 948}_0 c in DIMACS: 4001 4002 -4003 -947 -4004 0 4001 4002 -4003 -947 4005 0 4001 4002 -4003 -947 -4006 0 c 2+1 --> break c (-b^{1, 947}_2 ∧ b^{1, 947}_1 ∧ -b^{1, 947}_0 ∧ p_947) -> break c in CNF: c b^{1, 947}_2 ∨ -b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ -p_947 ∨ break c in DIMACS: 4001 -4002 4003 -947 1162 0 c 2-1 --> 1 c (-b^{1, 947}_2 ∧ b^{1, 947}_1 ∧ -b^{1, 947}_0 ∧ -p_947) -> (-b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ b^{1, 948}_0) c in CNF: c b^{1, 947}_2 ∨ -b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ p_947 ∨ -b^{1, 948}_2 c b^{1, 947}_2 ∨ -b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ p_947 ∨ -b^{1, 948}_1 c b^{1, 947}_2 ∨ -b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ p_947 ∨ b^{1, 948}_0 c in DIMACS: 4001 -4002 4003 947 -4004 0 4001 -4002 4003 947 -4005 0 4001 -4002 4003 947 4006 0 c 1-1 --> 0 c (-b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ b^{1, 947}_0 ∧ -p_947) -> (-b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ -b^{1, 948}_0) c in CNF: c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ p_947 ∨ -b^{1, 948}_2 c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ p_947 ∨ -b^{1, 948}_1 c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ p_947 ∨ -b^{1, 948}_0 c in DIMACS: 4001 4002 -4003 947 -4004 0 4001 4002 -4003 947 -4005 0 4001 4002 -4003 947 -4006 0 c 0-1 --> -1 c (-b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ -b^{1, 947}_0 ∧ -p_947) -> ( b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ b^{1, 948}_0) c in CNF: c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ p_947 ∨ b^{1, 948}_2 c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ p_947 ∨ -b^{1, 948}_1 c b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ p_947 ∨ b^{1, 948}_0 c in DIMACS: 4001 4002 4003 947 4004 0 4001 4002 4003 947 -4005 0 4001 4002 4003 947 4006 0 c -1-1 --> -2 c ( b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ b^{1, 947}_0 ∧ -p_947) -> ( b^{1, 948}_2 ∧ b^{1, 948}_1 ∧ -b^{1, 948}_0) c in CNF: c -b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ p_947 ∨ b^{1, 948}_2 c -b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ p_947 ∨ b^{1, 948}_1 c -b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ p_947 ∨ -b^{1, 948}_0 c in DIMACS: -4001 4002 -4003 947 4004 0 -4001 4002 -4003 947 4005 0 -4001 4002 -4003 947 -4006 0 c -2-1 --> break c ( b^{1, 947}_2 ∧ b^{1, 947}_1 ∧ -b^{1, 947}_0 ∧ -p_947) -> break c in CNF: c -b^{1, 947}_2 ∨ -b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ p_947 ∨ break c in DIMACS: -4001 -4002 4003 947 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 947}_2 ∧ -b^{1, 947}_1 ∧ -b^{1, 947}_0 ∧ true) c in CNF: c -b^{1, 947}_2 ∨ b^{1, 947}_1 ∨ b^{1, 947}_0 ∨ false c in DIMACS: -4001 4002 4003 0 c 3 does not represent an automaton state. c -(-b^{1, 947}_2 ∧ b^{1, 947}_1 ∧ b^{1, 947}_0 ∧ true) c in CNF: c b^{1, 947}_2 ∨ -b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ false c in DIMACS: 4001 -4002 -4003 0 c -3 does not represent an automaton state. c -( b^{1, 947}_2 ∧ b^{1, 947}_1 ∧ b^{1, 947}_0 ∧ true) c in CNF: c -b^{1, 947}_2 ∨ -b^{1, 947}_1 ∨ -b^{1, 947}_0 ∨ false c in DIMACS: -4001 -4002 -4003 0 c i = 948 c -2+1 --> -1 c ( b^{1, 948}_2 ∧ b^{1, 948}_1 ∧ -b^{1, 948}_0 ∧ p_948) -> ( b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ b^{1, 949}_0) c in CNF: c -b^{1, 948}_2 ∨ -b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ -p_948 ∨ b^{1, 949}_2 c -b^{1, 948}_2 ∨ -b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ -p_948 ∨ -b^{1, 949}_1 c -b^{1, 948}_2 ∨ -b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ -p_948 ∨ b^{1, 949}_0 c in DIMACS: -4004 -4005 4006 -948 4007 0 -4004 -4005 4006 -948 -4008 0 -4004 -4005 4006 -948 4009 0 c -1+1 --> 0 c ( b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ b^{1, 948}_0 ∧ p_948) -> (-b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ -b^{1, 949}_0) c in CNF: c -b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ -p_948 ∨ -b^{1, 949}_2 c -b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ -p_948 ∨ -b^{1, 949}_1 c -b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ -p_948 ∨ -b^{1, 949}_0 c in DIMACS: -4004 4005 -4006 -948 -4007 0 -4004 4005 -4006 -948 -4008 0 -4004 4005 -4006 -948 -4009 0 c 0+1 --> 1 c (-b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ -b^{1, 948}_0 ∧ p_948) -> (-b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ b^{1, 949}_0) c in CNF: c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ -p_948 ∨ -b^{1, 949}_2 c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ -p_948 ∨ -b^{1, 949}_1 c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ -p_948 ∨ b^{1, 949}_0 c in DIMACS: 4004 4005 4006 -948 -4007 0 4004 4005 4006 -948 -4008 0 4004 4005 4006 -948 4009 0 c 1+1 --> 2 c (-b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ b^{1, 948}_0 ∧ p_948) -> (-b^{1, 949}_2 ∧ b^{1, 949}_1 ∧ -b^{1, 949}_0) c in CNF: c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ -p_948 ∨ -b^{1, 949}_2 c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ -p_948 ∨ b^{1, 949}_1 c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ -p_948 ∨ -b^{1, 949}_0 c in DIMACS: 4004 4005 -4006 -948 -4007 0 4004 4005 -4006 -948 4008 0 4004 4005 -4006 -948 -4009 0 c 2+1 --> break c (-b^{1, 948}_2 ∧ b^{1, 948}_1 ∧ -b^{1, 948}_0 ∧ p_948) -> break c in CNF: c b^{1, 948}_2 ∨ -b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ -p_948 ∨ break c in DIMACS: 4004 -4005 4006 -948 1162 0 c 2-1 --> 1 c (-b^{1, 948}_2 ∧ b^{1, 948}_1 ∧ -b^{1, 948}_0 ∧ -p_948) -> (-b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ b^{1, 949}_0) c in CNF: c b^{1, 948}_2 ∨ -b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ p_948 ∨ -b^{1, 949}_2 c b^{1, 948}_2 ∨ -b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ p_948 ∨ -b^{1, 949}_1 c b^{1, 948}_2 ∨ -b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ p_948 ∨ b^{1, 949}_0 c in DIMACS: 4004 -4005 4006 948 -4007 0 4004 -4005 4006 948 -4008 0 4004 -4005 4006 948 4009 0 c 1-1 --> 0 c (-b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ b^{1, 948}_0 ∧ -p_948) -> (-b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ -b^{1, 949}_0) c in CNF: c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ p_948 ∨ -b^{1, 949}_2 c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ p_948 ∨ -b^{1, 949}_1 c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ p_948 ∨ -b^{1, 949}_0 c in DIMACS: 4004 4005 -4006 948 -4007 0 4004 4005 -4006 948 -4008 0 4004 4005 -4006 948 -4009 0 c 0-1 --> -1 c (-b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ -b^{1, 948}_0 ∧ -p_948) -> ( b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ b^{1, 949}_0) c in CNF: c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ p_948 ∨ b^{1, 949}_2 c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ p_948 ∨ -b^{1, 949}_1 c b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ p_948 ∨ b^{1, 949}_0 c in DIMACS: 4004 4005 4006 948 4007 0 4004 4005 4006 948 -4008 0 4004 4005 4006 948 4009 0 c -1-1 --> -2 c ( b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ b^{1, 948}_0 ∧ -p_948) -> ( b^{1, 949}_2 ∧ b^{1, 949}_1 ∧ -b^{1, 949}_0) c in CNF: c -b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ p_948 ∨ b^{1, 949}_2 c -b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ p_948 ∨ b^{1, 949}_1 c -b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ p_948 ∨ -b^{1, 949}_0 c in DIMACS: -4004 4005 -4006 948 4007 0 -4004 4005 -4006 948 4008 0 -4004 4005 -4006 948 -4009 0 c -2-1 --> break c ( b^{1, 948}_2 ∧ b^{1, 948}_1 ∧ -b^{1, 948}_0 ∧ -p_948) -> break c in CNF: c -b^{1, 948}_2 ∨ -b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ p_948 ∨ break c in DIMACS: -4004 -4005 4006 948 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 948}_2 ∧ -b^{1, 948}_1 ∧ -b^{1, 948}_0 ∧ true) c in CNF: c -b^{1, 948}_2 ∨ b^{1, 948}_1 ∨ b^{1, 948}_0 ∨ false c in DIMACS: -4004 4005 4006 0 c 3 does not represent an automaton state. c -(-b^{1, 948}_2 ∧ b^{1, 948}_1 ∧ b^{1, 948}_0 ∧ true) c in CNF: c b^{1, 948}_2 ∨ -b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ false c in DIMACS: 4004 -4005 -4006 0 c -3 does not represent an automaton state. c -( b^{1, 948}_2 ∧ b^{1, 948}_1 ∧ b^{1, 948}_0 ∧ true) c in CNF: c -b^{1, 948}_2 ∨ -b^{1, 948}_1 ∨ -b^{1, 948}_0 ∨ false c in DIMACS: -4004 -4005 -4006 0 c i = 949 c -2+1 --> -1 c ( b^{1, 949}_2 ∧ b^{1, 949}_1 ∧ -b^{1, 949}_0 ∧ p_949) -> ( b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ b^{1, 950}_0) c in CNF: c -b^{1, 949}_2 ∨ -b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ -p_949 ∨ b^{1, 950}_2 c -b^{1, 949}_2 ∨ -b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ -p_949 ∨ -b^{1, 950}_1 c -b^{1, 949}_2 ∨ -b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ -p_949 ∨ b^{1, 950}_0 c in DIMACS: -4007 -4008 4009 -949 4010 0 -4007 -4008 4009 -949 -4011 0 -4007 -4008 4009 -949 4012 0 c -1+1 --> 0 c ( b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ b^{1, 949}_0 ∧ p_949) -> (-b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ -b^{1, 950}_0) c in CNF: c -b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ -p_949 ∨ -b^{1, 950}_2 c -b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ -p_949 ∨ -b^{1, 950}_1 c -b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ -p_949 ∨ -b^{1, 950}_0 c in DIMACS: -4007 4008 -4009 -949 -4010 0 -4007 4008 -4009 -949 -4011 0 -4007 4008 -4009 -949 -4012 0 c 0+1 --> 1 c (-b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ -b^{1, 949}_0 ∧ p_949) -> (-b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ b^{1, 950}_0) c in CNF: c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ -p_949 ∨ -b^{1, 950}_2 c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ -p_949 ∨ -b^{1, 950}_1 c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ -p_949 ∨ b^{1, 950}_0 c in DIMACS: 4007 4008 4009 -949 -4010 0 4007 4008 4009 -949 -4011 0 4007 4008 4009 -949 4012 0 c 1+1 --> 2 c (-b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ b^{1, 949}_0 ∧ p_949) -> (-b^{1, 950}_2 ∧ b^{1, 950}_1 ∧ -b^{1, 950}_0) c in CNF: c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ -p_949 ∨ -b^{1, 950}_2 c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ -p_949 ∨ b^{1, 950}_1 c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ -p_949 ∨ -b^{1, 950}_0 c in DIMACS: 4007 4008 -4009 -949 -4010 0 4007 4008 -4009 -949 4011 0 4007 4008 -4009 -949 -4012 0 c 2+1 --> break c (-b^{1, 949}_2 ∧ b^{1, 949}_1 ∧ -b^{1, 949}_0 ∧ p_949) -> break c in CNF: c b^{1, 949}_2 ∨ -b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ -p_949 ∨ break c in DIMACS: 4007 -4008 4009 -949 1162 0 c 2-1 --> 1 c (-b^{1, 949}_2 ∧ b^{1, 949}_1 ∧ -b^{1, 949}_0 ∧ -p_949) -> (-b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ b^{1, 950}_0) c in CNF: c b^{1, 949}_2 ∨ -b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ p_949 ∨ -b^{1, 950}_2 c b^{1, 949}_2 ∨ -b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ p_949 ∨ -b^{1, 950}_1 c b^{1, 949}_2 ∨ -b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ p_949 ∨ b^{1, 950}_0 c in DIMACS: 4007 -4008 4009 949 -4010 0 4007 -4008 4009 949 -4011 0 4007 -4008 4009 949 4012 0 c 1-1 --> 0 c (-b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ b^{1, 949}_0 ∧ -p_949) -> (-b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ -b^{1, 950}_0) c in CNF: c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ p_949 ∨ -b^{1, 950}_2 c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ p_949 ∨ -b^{1, 950}_1 c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ p_949 ∨ -b^{1, 950}_0 c in DIMACS: 4007 4008 -4009 949 -4010 0 4007 4008 -4009 949 -4011 0 4007 4008 -4009 949 -4012 0 c 0-1 --> -1 c (-b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ -b^{1, 949}_0 ∧ -p_949) -> ( b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ b^{1, 950}_0) c in CNF: c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ p_949 ∨ b^{1, 950}_2 c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ p_949 ∨ -b^{1, 950}_1 c b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ p_949 ∨ b^{1, 950}_0 c in DIMACS: 4007 4008 4009 949 4010 0 4007 4008 4009 949 -4011 0 4007 4008 4009 949 4012 0 c -1-1 --> -2 c ( b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ b^{1, 949}_0 ∧ -p_949) -> ( b^{1, 950}_2 ∧ b^{1, 950}_1 ∧ -b^{1, 950}_0) c in CNF: c -b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ p_949 ∨ b^{1, 950}_2 c -b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ p_949 ∨ b^{1, 950}_1 c -b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ p_949 ∨ -b^{1, 950}_0 c in DIMACS: -4007 4008 -4009 949 4010 0 -4007 4008 -4009 949 4011 0 -4007 4008 -4009 949 -4012 0 c -2-1 --> break c ( b^{1, 949}_2 ∧ b^{1, 949}_1 ∧ -b^{1, 949}_0 ∧ -p_949) -> break c in CNF: c -b^{1, 949}_2 ∨ -b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ p_949 ∨ break c in DIMACS: -4007 -4008 4009 949 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 949}_2 ∧ -b^{1, 949}_1 ∧ -b^{1, 949}_0 ∧ true) c in CNF: c -b^{1, 949}_2 ∨ b^{1, 949}_1 ∨ b^{1, 949}_0 ∨ false c in DIMACS: -4007 4008 4009 0 c 3 does not represent an automaton state. c -(-b^{1, 949}_2 ∧ b^{1, 949}_1 ∧ b^{1, 949}_0 ∧ true) c in CNF: c b^{1, 949}_2 ∨ -b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ false c in DIMACS: 4007 -4008 -4009 0 c -3 does not represent an automaton state. c -( b^{1, 949}_2 ∧ b^{1, 949}_1 ∧ b^{1, 949}_0 ∧ true) c in CNF: c -b^{1, 949}_2 ∨ -b^{1, 949}_1 ∨ -b^{1, 949}_0 ∨ false c in DIMACS: -4007 -4008 -4009 0 c i = 950 c -2+1 --> -1 c ( b^{1, 950}_2 ∧ b^{1, 950}_1 ∧ -b^{1, 950}_0 ∧ p_950) -> ( b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ b^{1, 951}_0) c in CNF: c -b^{1, 950}_2 ∨ -b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ -p_950 ∨ b^{1, 951}_2 c -b^{1, 950}_2 ∨ -b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ -p_950 ∨ -b^{1, 951}_1 c -b^{1, 950}_2 ∨ -b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ -p_950 ∨ b^{1, 951}_0 c in DIMACS: -4010 -4011 4012 -950 4013 0 -4010 -4011 4012 -950 -4014 0 -4010 -4011 4012 -950 4015 0 c -1+1 --> 0 c ( b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ b^{1, 950}_0 ∧ p_950) -> (-b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ -b^{1, 951}_0) c in CNF: c -b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ -p_950 ∨ -b^{1, 951}_2 c -b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ -p_950 ∨ -b^{1, 951}_1 c -b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ -p_950 ∨ -b^{1, 951}_0 c in DIMACS: -4010 4011 -4012 -950 -4013 0 -4010 4011 -4012 -950 -4014 0 -4010 4011 -4012 -950 -4015 0 c 0+1 --> 1 c (-b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ -b^{1, 950}_0 ∧ p_950) -> (-b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ b^{1, 951}_0) c in CNF: c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ -p_950 ∨ -b^{1, 951}_2 c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ -p_950 ∨ -b^{1, 951}_1 c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ -p_950 ∨ b^{1, 951}_0 c in DIMACS: 4010 4011 4012 -950 -4013 0 4010 4011 4012 -950 -4014 0 4010 4011 4012 -950 4015 0 c 1+1 --> 2 c (-b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ b^{1, 950}_0 ∧ p_950) -> (-b^{1, 951}_2 ∧ b^{1, 951}_1 ∧ -b^{1, 951}_0) c in CNF: c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ -p_950 ∨ -b^{1, 951}_2 c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ -p_950 ∨ b^{1, 951}_1 c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ -p_950 ∨ -b^{1, 951}_0 c in DIMACS: 4010 4011 -4012 -950 -4013 0 4010 4011 -4012 -950 4014 0 4010 4011 -4012 -950 -4015 0 c 2+1 --> break c (-b^{1, 950}_2 ∧ b^{1, 950}_1 ∧ -b^{1, 950}_0 ∧ p_950) -> break c in CNF: c b^{1, 950}_2 ∨ -b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ -p_950 ∨ break c in DIMACS: 4010 -4011 4012 -950 1162 0 c 2-1 --> 1 c (-b^{1, 950}_2 ∧ b^{1, 950}_1 ∧ -b^{1, 950}_0 ∧ -p_950) -> (-b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ b^{1, 951}_0) c in CNF: c b^{1, 950}_2 ∨ -b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ p_950 ∨ -b^{1, 951}_2 c b^{1, 950}_2 ∨ -b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ p_950 ∨ -b^{1, 951}_1 c b^{1, 950}_2 ∨ -b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ p_950 ∨ b^{1, 951}_0 c in DIMACS: 4010 -4011 4012 950 -4013 0 4010 -4011 4012 950 -4014 0 4010 -4011 4012 950 4015 0 c 1-1 --> 0 c (-b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ b^{1, 950}_0 ∧ -p_950) -> (-b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ -b^{1, 951}_0) c in CNF: c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ p_950 ∨ -b^{1, 951}_2 c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ p_950 ∨ -b^{1, 951}_1 c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ p_950 ∨ -b^{1, 951}_0 c in DIMACS: 4010 4011 -4012 950 -4013 0 4010 4011 -4012 950 -4014 0 4010 4011 -4012 950 -4015 0 c 0-1 --> -1 c (-b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ -b^{1, 950}_0 ∧ -p_950) -> ( b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ b^{1, 951}_0) c in CNF: c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ p_950 ∨ b^{1, 951}_2 c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ p_950 ∨ -b^{1, 951}_1 c b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ p_950 ∨ b^{1, 951}_0 c in DIMACS: 4010 4011 4012 950 4013 0 4010 4011 4012 950 -4014 0 4010 4011 4012 950 4015 0 c -1-1 --> -2 c ( b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ b^{1, 950}_0 ∧ -p_950) -> ( b^{1, 951}_2 ∧ b^{1, 951}_1 ∧ -b^{1, 951}_0) c in CNF: c -b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ p_950 ∨ b^{1, 951}_2 c -b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ p_950 ∨ b^{1, 951}_1 c -b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ p_950 ∨ -b^{1, 951}_0 c in DIMACS: -4010 4011 -4012 950 4013 0 -4010 4011 -4012 950 4014 0 -4010 4011 -4012 950 -4015 0 c -2-1 --> break c ( b^{1, 950}_2 ∧ b^{1, 950}_1 ∧ -b^{1, 950}_0 ∧ -p_950) -> break c in CNF: c -b^{1, 950}_2 ∨ -b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ p_950 ∨ break c in DIMACS: -4010 -4011 4012 950 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 950}_2 ∧ -b^{1, 950}_1 ∧ -b^{1, 950}_0 ∧ true) c in CNF: c -b^{1, 950}_2 ∨ b^{1, 950}_1 ∨ b^{1, 950}_0 ∨ false c in DIMACS: -4010 4011 4012 0 c 3 does not represent an automaton state. c -(-b^{1, 950}_2 ∧ b^{1, 950}_1 ∧ b^{1, 950}_0 ∧ true) c in CNF: c b^{1, 950}_2 ∨ -b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ false c in DIMACS: 4010 -4011 -4012 0 c -3 does not represent an automaton state. c -( b^{1, 950}_2 ∧ b^{1, 950}_1 ∧ b^{1, 950}_0 ∧ true) c in CNF: c -b^{1, 950}_2 ∨ -b^{1, 950}_1 ∨ -b^{1, 950}_0 ∨ false c in DIMACS: -4010 -4011 -4012 0 c i = 951 c -2+1 --> -1 c ( b^{1, 951}_2 ∧ b^{1, 951}_1 ∧ -b^{1, 951}_0 ∧ p_951) -> ( b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ b^{1, 952}_0) c in CNF: c -b^{1, 951}_2 ∨ -b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ -p_951 ∨ b^{1, 952}_2 c -b^{1, 951}_2 ∨ -b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ -p_951 ∨ -b^{1, 952}_1 c -b^{1, 951}_2 ∨ -b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ -p_951 ∨ b^{1, 952}_0 c in DIMACS: -4013 -4014 4015 -951 4016 0 -4013 -4014 4015 -951 -4017 0 -4013 -4014 4015 -951 4018 0 c -1+1 --> 0 c ( b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ b^{1, 951}_0 ∧ p_951) -> (-b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ -b^{1, 952}_0) c in CNF: c -b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ -p_951 ∨ -b^{1, 952}_2 c -b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ -p_951 ∨ -b^{1, 952}_1 c -b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ -p_951 ∨ -b^{1, 952}_0 c in DIMACS: -4013 4014 -4015 -951 -4016 0 -4013 4014 -4015 -951 -4017 0 -4013 4014 -4015 -951 -4018 0 c 0+1 --> 1 c (-b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ -b^{1, 951}_0 ∧ p_951) -> (-b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ b^{1, 952}_0) c in CNF: c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ -p_951 ∨ -b^{1, 952}_2 c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ -p_951 ∨ -b^{1, 952}_1 c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ -p_951 ∨ b^{1, 952}_0 c in DIMACS: 4013 4014 4015 -951 -4016 0 4013 4014 4015 -951 -4017 0 4013 4014 4015 -951 4018 0 c 1+1 --> 2 c (-b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ b^{1, 951}_0 ∧ p_951) -> (-b^{1, 952}_2 ∧ b^{1, 952}_1 ∧ -b^{1, 952}_0) c in CNF: c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ -p_951 ∨ -b^{1, 952}_2 c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ -p_951 ∨ b^{1, 952}_1 c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ -p_951 ∨ -b^{1, 952}_0 c in DIMACS: 4013 4014 -4015 -951 -4016 0 4013 4014 -4015 -951 4017 0 4013 4014 -4015 -951 -4018 0 c 2+1 --> break c (-b^{1, 951}_2 ∧ b^{1, 951}_1 ∧ -b^{1, 951}_0 ∧ p_951) -> break c in CNF: c b^{1, 951}_2 ∨ -b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ -p_951 ∨ break c in DIMACS: 4013 -4014 4015 -951 1162 0 c 2-1 --> 1 c (-b^{1, 951}_2 ∧ b^{1, 951}_1 ∧ -b^{1, 951}_0 ∧ -p_951) -> (-b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ b^{1, 952}_0) c in CNF: c b^{1, 951}_2 ∨ -b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ p_951 ∨ -b^{1, 952}_2 c b^{1, 951}_2 ∨ -b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ p_951 ∨ -b^{1, 952}_1 c b^{1, 951}_2 ∨ -b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ p_951 ∨ b^{1, 952}_0 c in DIMACS: 4013 -4014 4015 951 -4016 0 4013 -4014 4015 951 -4017 0 4013 -4014 4015 951 4018 0 c 1-1 --> 0 c (-b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ b^{1, 951}_0 ∧ -p_951) -> (-b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ -b^{1, 952}_0) c in CNF: c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ p_951 ∨ -b^{1, 952}_2 c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ p_951 ∨ -b^{1, 952}_1 c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ p_951 ∨ -b^{1, 952}_0 c in DIMACS: 4013 4014 -4015 951 -4016 0 4013 4014 -4015 951 -4017 0 4013 4014 -4015 951 -4018 0 c 0-1 --> -1 c (-b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ -b^{1, 951}_0 ∧ -p_951) -> ( b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ b^{1, 952}_0) c in CNF: c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ p_951 ∨ b^{1, 952}_2 c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ p_951 ∨ -b^{1, 952}_1 c b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ p_951 ∨ b^{1, 952}_0 c in DIMACS: 4013 4014 4015 951 4016 0 4013 4014 4015 951 -4017 0 4013 4014 4015 951 4018 0 c -1-1 --> -2 c ( b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ b^{1, 951}_0 ∧ -p_951) -> ( b^{1, 952}_2 ∧ b^{1, 952}_1 ∧ -b^{1, 952}_0) c in CNF: c -b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ p_951 ∨ b^{1, 952}_2 c -b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ p_951 ∨ b^{1, 952}_1 c -b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ p_951 ∨ -b^{1, 952}_0 c in DIMACS: -4013 4014 -4015 951 4016 0 -4013 4014 -4015 951 4017 0 -4013 4014 -4015 951 -4018 0 c -2-1 --> break c ( b^{1, 951}_2 ∧ b^{1, 951}_1 ∧ -b^{1, 951}_0 ∧ -p_951) -> break c in CNF: c -b^{1, 951}_2 ∨ -b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ p_951 ∨ break c in DIMACS: -4013 -4014 4015 951 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 951}_2 ∧ -b^{1, 951}_1 ∧ -b^{1, 951}_0 ∧ true) c in CNF: c -b^{1, 951}_2 ∨ b^{1, 951}_1 ∨ b^{1, 951}_0 ∨ false c in DIMACS: -4013 4014 4015 0 c 3 does not represent an automaton state. c -(-b^{1, 951}_2 ∧ b^{1, 951}_1 ∧ b^{1, 951}_0 ∧ true) c in CNF: c b^{1, 951}_2 ∨ -b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ false c in DIMACS: 4013 -4014 -4015 0 c -3 does not represent an automaton state. c -( b^{1, 951}_2 ∧ b^{1, 951}_1 ∧ b^{1, 951}_0 ∧ true) c in CNF: c -b^{1, 951}_2 ∨ -b^{1, 951}_1 ∨ -b^{1, 951}_0 ∨ false c in DIMACS: -4013 -4014 -4015 0 c i = 952 c -2+1 --> -1 c ( b^{1, 952}_2 ∧ b^{1, 952}_1 ∧ -b^{1, 952}_0 ∧ p_952) -> ( b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ b^{1, 953}_0) c in CNF: c -b^{1, 952}_2 ∨ -b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ -p_952 ∨ b^{1, 953}_2 c -b^{1, 952}_2 ∨ -b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ -p_952 ∨ -b^{1, 953}_1 c -b^{1, 952}_2 ∨ -b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ -p_952 ∨ b^{1, 953}_0 c in DIMACS: -4016 -4017 4018 -952 4019 0 -4016 -4017 4018 -952 -4020 0 -4016 -4017 4018 -952 4021 0 c -1+1 --> 0 c ( b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ b^{1, 952}_0 ∧ p_952) -> (-b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ -b^{1, 953}_0) c in CNF: c -b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ -p_952 ∨ -b^{1, 953}_2 c -b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ -p_952 ∨ -b^{1, 953}_1 c -b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ -p_952 ∨ -b^{1, 953}_0 c in DIMACS: -4016 4017 -4018 -952 -4019 0 -4016 4017 -4018 -952 -4020 0 -4016 4017 -4018 -952 -4021 0 c 0+1 --> 1 c (-b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ -b^{1, 952}_0 ∧ p_952) -> (-b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ b^{1, 953}_0) c in CNF: c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ -p_952 ∨ -b^{1, 953}_2 c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ -p_952 ∨ -b^{1, 953}_1 c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ -p_952 ∨ b^{1, 953}_0 c in DIMACS: 4016 4017 4018 -952 -4019 0 4016 4017 4018 -952 -4020 0 4016 4017 4018 -952 4021 0 c 1+1 --> 2 c (-b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ b^{1, 952}_0 ∧ p_952) -> (-b^{1, 953}_2 ∧ b^{1, 953}_1 ∧ -b^{1, 953}_0) c in CNF: c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ -p_952 ∨ -b^{1, 953}_2 c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ -p_952 ∨ b^{1, 953}_1 c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ -p_952 ∨ -b^{1, 953}_0 c in DIMACS: 4016 4017 -4018 -952 -4019 0 4016 4017 -4018 -952 4020 0 4016 4017 -4018 -952 -4021 0 c 2+1 --> break c (-b^{1, 952}_2 ∧ b^{1, 952}_1 ∧ -b^{1, 952}_0 ∧ p_952) -> break c in CNF: c b^{1, 952}_2 ∨ -b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ -p_952 ∨ break c in DIMACS: 4016 -4017 4018 -952 1162 0 c 2-1 --> 1 c (-b^{1, 952}_2 ∧ b^{1, 952}_1 ∧ -b^{1, 952}_0 ∧ -p_952) -> (-b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ b^{1, 953}_0) c in CNF: c b^{1, 952}_2 ∨ -b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ p_952 ∨ -b^{1, 953}_2 c b^{1, 952}_2 ∨ -b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ p_952 ∨ -b^{1, 953}_1 c b^{1, 952}_2 ∨ -b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ p_952 ∨ b^{1, 953}_0 c in DIMACS: 4016 -4017 4018 952 -4019 0 4016 -4017 4018 952 -4020 0 4016 -4017 4018 952 4021 0 c 1-1 --> 0 c (-b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ b^{1, 952}_0 ∧ -p_952) -> (-b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ -b^{1, 953}_0) c in CNF: c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ p_952 ∨ -b^{1, 953}_2 c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ p_952 ∨ -b^{1, 953}_1 c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ p_952 ∨ -b^{1, 953}_0 c in DIMACS: 4016 4017 -4018 952 -4019 0 4016 4017 -4018 952 -4020 0 4016 4017 -4018 952 -4021 0 c 0-1 --> -1 c (-b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ -b^{1, 952}_0 ∧ -p_952) -> ( b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ b^{1, 953}_0) c in CNF: c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ p_952 ∨ b^{1, 953}_2 c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ p_952 ∨ -b^{1, 953}_1 c b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ p_952 ∨ b^{1, 953}_0 c in DIMACS: 4016 4017 4018 952 4019 0 4016 4017 4018 952 -4020 0 4016 4017 4018 952 4021 0 c -1-1 --> -2 c ( b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ b^{1, 952}_0 ∧ -p_952) -> ( b^{1, 953}_2 ∧ b^{1, 953}_1 ∧ -b^{1, 953}_0) c in CNF: c -b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ p_952 ∨ b^{1, 953}_2 c -b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ p_952 ∨ b^{1, 953}_1 c -b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ p_952 ∨ -b^{1, 953}_0 c in DIMACS: -4016 4017 -4018 952 4019 0 -4016 4017 -4018 952 4020 0 -4016 4017 -4018 952 -4021 0 c -2-1 --> break c ( b^{1, 952}_2 ∧ b^{1, 952}_1 ∧ -b^{1, 952}_0 ∧ -p_952) -> break c in CNF: c -b^{1, 952}_2 ∨ -b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ p_952 ∨ break c in DIMACS: -4016 -4017 4018 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 952}_2 ∧ -b^{1, 952}_1 ∧ -b^{1, 952}_0 ∧ true) c in CNF: c -b^{1, 952}_2 ∨ b^{1, 952}_1 ∨ b^{1, 952}_0 ∨ false c in DIMACS: -4016 4017 4018 0 c 3 does not represent an automaton state. c -(-b^{1, 952}_2 ∧ b^{1, 952}_1 ∧ b^{1, 952}_0 ∧ true) c in CNF: c b^{1, 952}_2 ∨ -b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ false c in DIMACS: 4016 -4017 -4018 0 c -3 does not represent an automaton state. c -( b^{1, 952}_2 ∧ b^{1, 952}_1 ∧ b^{1, 952}_0 ∧ true) c in CNF: c -b^{1, 952}_2 ∨ -b^{1, 952}_1 ∨ -b^{1, 952}_0 ∨ false c in DIMACS: -4016 -4017 -4018 0 c i = 953 c -2+1 --> -1 c ( b^{1, 953}_2 ∧ b^{1, 953}_1 ∧ -b^{1, 953}_0 ∧ p_953) -> ( b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ b^{1, 954}_0) c in CNF: c -b^{1, 953}_2 ∨ -b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ -p_953 ∨ b^{1, 954}_2 c -b^{1, 953}_2 ∨ -b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ -p_953 ∨ -b^{1, 954}_1 c -b^{1, 953}_2 ∨ -b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ -p_953 ∨ b^{1, 954}_0 c in DIMACS: -4019 -4020 4021 -953 4022 0 -4019 -4020 4021 -953 -4023 0 -4019 -4020 4021 -953 4024 0 c -1+1 --> 0 c ( b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ b^{1, 953}_0 ∧ p_953) -> (-b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ -b^{1, 954}_0) c in CNF: c -b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ -p_953 ∨ -b^{1, 954}_2 c -b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ -p_953 ∨ -b^{1, 954}_1 c -b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ -p_953 ∨ -b^{1, 954}_0 c in DIMACS: -4019 4020 -4021 -953 -4022 0 -4019 4020 -4021 -953 -4023 0 -4019 4020 -4021 -953 -4024 0 c 0+1 --> 1 c (-b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ -b^{1, 953}_0 ∧ p_953) -> (-b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ b^{1, 954}_0) c in CNF: c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ -p_953 ∨ -b^{1, 954}_2 c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ -p_953 ∨ -b^{1, 954}_1 c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ -p_953 ∨ b^{1, 954}_0 c in DIMACS: 4019 4020 4021 -953 -4022 0 4019 4020 4021 -953 -4023 0 4019 4020 4021 -953 4024 0 c 1+1 --> 2 c (-b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ b^{1, 953}_0 ∧ p_953) -> (-b^{1, 954}_2 ∧ b^{1, 954}_1 ∧ -b^{1, 954}_0) c in CNF: c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ -p_953 ∨ -b^{1, 954}_2 c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ -p_953 ∨ b^{1, 954}_1 c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ -p_953 ∨ -b^{1, 954}_0 c in DIMACS: 4019 4020 -4021 -953 -4022 0 4019 4020 -4021 -953 4023 0 4019 4020 -4021 -953 -4024 0 c 2+1 --> break c (-b^{1, 953}_2 ∧ b^{1, 953}_1 ∧ -b^{1, 953}_0 ∧ p_953) -> break c in CNF: c b^{1, 953}_2 ∨ -b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ -p_953 ∨ break c in DIMACS: 4019 -4020 4021 -953 1162 0 c 2-1 --> 1 c (-b^{1, 953}_2 ∧ b^{1, 953}_1 ∧ -b^{1, 953}_0 ∧ -p_953) -> (-b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ b^{1, 954}_0) c in CNF: c b^{1, 953}_2 ∨ -b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ p_953 ∨ -b^{1, 954}_2 c b^{1, 953}_2 ∨ -b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ p_953 ∨ -b^{1, 954}_1 c b^{1, 953}_2 ∨ -b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ p_953 ∨ b^{1, 954}_0 c in DIMACS: 4019 -4020 4021 953 -4022 0 4019 -4020 4021 953 -4023 0 4019 -4020 4021 953 4024 0 c 1-1 --> 0 c (-b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ b^{1, 953}_0 ∧ -p_953) -> (-b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ -b^{1, 954}_0) c in CNF: c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ p_953 ∨ -b^{1, 954}_2 c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ p_953 ∨ -b^{1, 954}_1 c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ p_953 ∨ -b^{1, 954}_0 c in DIMACS: 4019 4020 -4021 953 -4022 0 4019 4020 -4021 953 -4023 0 4019 4020 -4021 953 -4024 0 c 0-1 --> -1 c (-b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ -b^{1, 953}_0 ∧ -p_953) -> ( b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ b^{1, 954}_0) c in CNF: c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ p_953 ∨ b^{1, 954}_2 c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ p_953 ∨ -b^{1, 954}_1 c b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ p_953 ∨ b^{1, 954}_0 c in DIMACS: 4019 4020 4021 953 4022 0 4019 4020 4021 953 -4023 0 4019 4020 4021 953 4024 0 c -1-1 --> -2 c ( b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ b^{1, 953}_0 ∧ -p_953) -> ( b^{1, 954}_2 ∧ b^{1, 954}_1 ∧ -b^{1, 954}_0) c in CNF: c -b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ p_953 ∨ b^{1, 954}_2 c -b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ p_953 ∨ b^{1, 954}_1 c -b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ p_953 ∨ -b^{1, 954}_0 c in DIMACS: -4019 4020 -4021 953 4022 0 -4019 4020 -4021 953 4023 0 -4019 4020 -4021 953 -4024 0 c -2-1 --> break c ( b^{1, 953}_2 ∧ b^{1, 953}_1 ∧ -b^{1, 953}_0 ∧ -p_953) -> break c in CNF: c -b^{1, 953}_2 ∨ -b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ p_953 ∨ break c in DIMACS: -4019 -4020 4021 953 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 953}_2 ∧ -b^{1, 953}_1 ∧ -b^{1, 953}_0 ∧ true) c in CNF: c -b^{1, 953}_2 ∨ b^{1, 953}_1 ∨ b^{1, 953}_0 ∨ false c in DIMACS: -4019 4020 4021 0 c 3 does not represent an automaton state. c -(-b^{1, 953}_2 ∧ b^{1, 953}_1 ∧ b^{1, 953}_0 ∧ true) c in CNF: c b^{1, 953}_2 ∨ -b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ false c in DIMACS: 4019 -4020 -4021 0 c -3 does not represent an automaton state. c -( b^{1, 953}_2 ∧ b^{1, 953}_1 ∧ b^{1, 953}_0 ∧ true) c in CNF: c -b^{1, 953}_2 ∨ -b^{1, 953}_1 ∨ -b^{1, 953}_0 ∨ false c in DIMACS: -4019 -4020 -4021 0 c i = 954 c -2+1 --> -1 c ( b^{1, 954}_2 ∧ b^{1, 954}_1 ∧ -b^{1, 954}_0 ∧ p_954) -> ( b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ b^{1, 955}_0) c in CNF: c -b^{1, 954}_2 ∨ -b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ -p_954 ∨ b^{1, 955}_2 c -b^{1, 954}_2 ∨ -b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ -p_954 ∨ -b^{1, 955}_1 c -b^{1, 954}_2 ∨ -b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ -p_954 ∨ b^{1, 955}_0 c in DIMACS: -4022 -4023 4024 -954 4025 0 -4022 -4023 4024 -954 -4026 0 -4022 -4023 4024 -954 4027 0 c -1+1 --> 0 c ( b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ b^{1, 954}_0 ∧ p_954) -> (-b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ -b^{1, 955}_0) c in CNF: c -b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ -p_954 ∨ -b^{1, 955}_2 c -b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ -p_954 ∨ -b^{1, 955}_1 c -b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ -p_954 ∨ -b^{1, 955}_0 c in DIMACS: -4022 4023 -4024 -954 -4025 0 -4022 4023 -4024 -954 -4026 0 -4022 4023 -4024 -954 -4027 0 c 0+1 --> 1 c (-b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ -b^{1, 954}_0 ∧ p_954) -> (-b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ b^{1, 955}_0) c in CNF: c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ -p_954 ∨ -b^{1, 955}_2 c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ -p_954 ∨ -b^{1, 955}_1 c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ -p_954 ∨ b^{1, 955}_0 c in DIMACS: 4022 4023 4024 -954 -4025 0 4022 4023 4024 -954 -4026 0 4022 4023 4024 -954 4027 0 c 1+1 --> 2 c (-b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ b^{1, 954}_0 ∧ p_954) -> (-b^{1, 955}_2 ∧ b^{1, 955}_1 ∧ -b^{1, 955}_0) c in CNF: c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ -p_954 ∨ -b^{1, 955}_2 c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ -p_954 ∨ b^{1, 955}_1 c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ -p_954 ∨ -b^{1, 955}_0 c in DIMACS: 4022 4023 -4024 -954 -4025 0 4022 4023 -4024 -954 4026 0 4022 4023 -4024 -954 -4027 0 c 2+1 --> break c (-b^{1, 954}_2 ∧ b^{1, 954}_1 ∧ -b^{1, 954}_0 ∧ p_954) -> break c in CNF: c b^{1, 954}_2 ∨ -b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ -p_954 ∨ break c in DIMACS: 4022 -4023 4024 -954 1162 0 c 2-1 --> 1 c (-b^{1, 954}_2 ∧ b^{1, 954}_1 ∧ -b^{1, 954}_0 ∧ -p_954) -> (-b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ b^{1, 955}_0) c in CNF: c b^{1, 954}_2 ∨ -b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ p_954 ∨ -b^{1, 955}_2 c b^{1, 954}_2 ∨ -b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ p_954 ∨ -b^{1, 955}_1 c b^{1, 954}_2 ∨ -b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ p_954 ∨ b^{1, 955}_0 c in DIMACS: 4022 -4023 4024 954 -4025 0 4022 -4023 4024 954 -4026 0 4022 -4023 4024 954 4027 0 c 1-1 --> 0 c (-b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ b^{1, 954}_0 ∧ -p_954) -> (-b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ -b^{1, 955}_0) c in CNF: c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ p_954 ∨ -b^{1, 955}_2 c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ p_954 ∨ -b^{1, 955}_1 c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ p_954 ∨ -b^{1, 955}_0 c in DIMACS: 4022 4023 -4024 954 -4025 0 4022 4023 -4024 954 -4026 0 4022 4023 -4024 954 -4027 0 c 0-1 --> -1 c (-b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ -b^{1, 954}_0 ∧ -p_954) -> ( b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ b^{1, 955}_0) c in CNF: c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ p_954 ∨ b^{1, 955}_2 c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ p_954 ∨ -b^{1, 955}_1 c b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ p_954 ∨ b^{1, 955}_0 c in DIMACS: 4022 4023 4024 954 4025 0 4022 4023 4024 954 -4026 0 4022 4023 4024 954 4027 0 c -1-1 --> -2 c ( b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ b^{1, 954}_0 ∧ -p_954) -> ( b^{1, 955}_2 ∧ b^{1, 955}_1 ∧ -b^{1, 955}_0) c in CNF: c -b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ p_954 ∨ b^{1, 955}_2 c -b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ p_954 ∨ b^{1, 955}_1 c -b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ p_954 ∨ -b^{1, 955}_0 c in DIMACS: -4022 4023 -4024 954 4025 0 -4022 4023 -4024 954 4026 0 -4022 4023 -4024 954 -4027 0 c -2-1 --> break c ( b^{1, 954}_2 ∧ b^{1, 954}_1 ∧ -b^{1, 954}_0 ∧ -p_954) -> break c in CNF: c -b^{1, 954}_2 ∨ -b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ p_954 ∨ break c in DIMACS: -4022 -4023 4024 954 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 954}_2 ∧ -b^{1, 954}_1 ∧ -b^{1, 954}_0 ∧ true) c in CNF: c -b^{1, 954}_2 ∨ b^{1, 954}_1 ∨ b^{1, 954}_0 ∨ false c in DIMACS: -4022 4023 4024 0 c 3 does not represent an automaton state. c -(-b^{1, 954}_2 ∧ b^{1, 954}_1 ∧ b^{1, 954}_0 ∧ true) c in CNF: c b^{1, 954}_2 ∨ -b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ false c in DIMACS: 4022 -4023 -4024 0 c -3 does not represent an automaton state. c -( b^{1, 954}_2 ∧ b^{1, 954}_1 ∧ b^{1, 954}_0 ∧ true) c in CNF: c -b^{1, 954}_2 ∨ -b^{1, 954}_1 ∨ -b^{1, 954}_0 ∨ false c in DIMACS: -4022 -4023 -4024 0 c i = 955 c -2+1 --> -1 c ( b^{1, 955}_2 ∧ b^{1, 955}_1 ∧ -b^{1, 955}_0 ∧ p_955) -> ( b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ b^{1, 956}_0) c in CNF: c -b^{1, 955}_2 ∨ -b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ -p_955 ∨ b^{1, 956}_2 c -b^{1, 955}_2 ∨ -b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ -p_955 ∨ -b^{1, 956}_1 c -b^{1, 955}_2 ∨ -b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ -p_955 ∨ b^{1, 956}_0 c in DIMACS: -4025 -4026 4027 -955 4028 0 -4025 -4026 4027 -955 -4029 0 -4025 -4026 4027 -955 4030 0 c -1+1 --> 0 c ( b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ b^{1, 955}_0 ∧ p_955) -> (-b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ -b^{1, 956}_0) c in CNF: c -b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ -p_955 ∨ -b^{1, 956}_2 c -b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ -p_955 ∨ -b^{1, 956}_1 c -b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ -p_955 ∨ -b^{1, 956}_0 c in DIMACS: -4025 4026 -4027 -955 -4028 0 -4025 4026 -4027 -955 -4029 0 -4025 4026 -4027 -955 -4030 0 c 0+1 --> 1 c (-b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ -b^{1, 955}_0 ∧ p_955) -> (-b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ b^{1, 956}_0) c in CNF: c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ -p_955 ∨ -b^{1, 956}_2 c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ -p_955 ∨ -b^{1, 956}_1 c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ -p_955 ∨ b^{1, 956}_0 c in DIMACS: 4025 4026 4027 -955 -4028 0 4025 4026 4027 -955 -4029 0 4025 4026 4027 -955 4030 0 c 1+1 --> 2 c (-b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ b^{1, 955}_0 ∧ p_955) -> (-b^{1, 956}_2 ∧ b^{1, 956}_1 ∧ -b^{1, 956}_0) c in CNF: c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ -p_955 ∨ -b^{1, 956}_2 c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ -p_955 ∨ b^{1, 956}_1 c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ -p_955 ∨ -b^{1, 956}_0 c in DIMACS: 4025 4026 -4027 -955 -4028 0 4025 4026 -4027 -955 4029 0 4025 4026 -4027 -955 -4030 0 c 2+1 --> break c (-b^{1, 955}_2 ∧ b^{1, 955}_1 ∧ -b^{1, 955}_0 ∧ p_955) -> break c in CNF: c b^{1, 955}_2 ∨ -b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ -p_955 ∨ break c in DIMACS: 4025 -4026 4027 -955 1162 0 c 2-1 --> 1 c (-b^{1, 955}_2 ∧ b^{1, 955}_1 ∧ -b^{1, 955}_0 ∧ -p_955) -> (-b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ b^{1, 956}_0) c in CNF: c b^{1, 955}_2 ∨ -b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ p_955 ∨ -b^{1, 956}_2 c b^{1, 955}_2 ∨ -b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ p_955 ∨ -b^{1, 956}_1 c b^{1, 955}_2 ∨ -b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ p_955 ∨ b^{1, 956}_0 c in DIMACS: 4025 -4026 4027 955 -4028 0 4025 -4026 4027 955 -4029 0 4025 -4026 4027 955 4030 0 c 1-1 --> 0 c (-b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ b^{1, 955}_0 ∧ -p_955) -> (-b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ -b^{1, 956}_0) c in CNF: c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ p_955 ∨ -b^{1, 956}_2 c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ p_955 ∨ -b^{1, 956}_1 c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ p_955 ∨ -b^{1, 956}_0 c in DIMACS: 4025 4026 -4027 955 -4028 0 4025 4026 -4027 955 -4029 0 4025 4026 -4027 955 -4030 0 c 0-1 --> -1 c (-b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ -b^{1, 955}_0 ∧ -p_955) -> ( b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ b^{1, 956}_0) c in CNF: c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ p_955 ∨ b^{1, 956}_2 c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ p_955 ∨ -b^{1, 956}_1 c b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ p_955 ∨ b^{1, 956}_0 c in DIMACS: 4025 4026 4027 955 4028 0 4025 4026 4027 955 -4029 0 4025 4026 4027 955 4030 0 c -1-1 --> -2 c ( b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ b^{1, 955}_0 ∧ -p_955) -> ( b^{1, 956}_2 ∧ b^{1, 956}_1 ∧ -b^{1, 956}_0) c in CNF: c -b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ p_955 ∨ b^{1, 956}_2 c -b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ p_955 ∨ b^{1, 956}_1 c -b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ p_955 ∨ -b^{1, 956}_0 c in DIMACS: -4025 4026 -4027 955 4028 0 -4025 4026 -4027 955 4029 0 -4025 4026 -4027 955 -4030 0 c -2-1 --> break c ( b^{1, 955}_2 ∧ b^{1, 955}_1 ∧ -b^{1, 955}_0 ∧ -p_955) -> break c in CNF: c -b^{1, 955}_2 ∨ -b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ p_955 ∨ break c in DIMACS: -4025 -4026 4027 955 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 955}_2 ∧ -b^{1, 955}_1 ∧ -b^{1, 955}_0 ∧ true) c in CNF: c -b^{1, 955}_2 ∨ b^{1, 955}_1 ∨ b^{1, 955}_0 ∨ false c in DIMACS: -4025 4026 4027 0 c 3 does not represent an automaton state. c -(-b^{1, 955}_2 ∧ b^{1, 955}_1 ∧ b^{1, 955}_0 ∧ true) c in CNF: c b^{1, 955}_2 ∨ -b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ false c in DIMACS: 4025 -4026 -4027 0 c -3 does not represent an automaton state. c -( b^{1, 955}_2 ∧ b^{1, 955}_1 ∧ b^{1, 955}_0 ∧ true) c in CNF: c -b^{1, 955}_2 ∨ -b^{1, 955}_1 ∨ -b^{1, 955}_0 ∨ false c in DIMACS: -4025 -4026 -4027 0 c i = 956 c -2+1 --> -1 c ( b^{1, 956}_2 ∧ b^{1, 956}_1 ∧ -b^{1, 956}_0 ∧ p_956) -> ( b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ b^{1, 957}_0) c in CNF: c -b^{1, 956}_2 ∨ -b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ -p_956 ∨ b^{1, 957}_2 c -b^{1, 956}_2 ∨ -b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ -p_956 ∨ -b^{1, 957}_1 c -b^{1, 956}_2 ∨ -b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ -p_956 ∨ b^{1, 957}_0 c in DIMACS: -4028 -4029 4030 -956 4031 0 -4028 -4029 4030 -956 -4032 0 -4028 -4029 4030 -956 4033 0 c -1+1 --> 0 c ( b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ b^{1, 956}_0 ∧ p_956) -> (-b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ -b^{1, 957}_0) c in CNF: c -b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ -p_956 ∨ -b^{1, 957}_2 c -b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ -p_956 ∨ -b^{1, 957}_1 c -b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ -p_956 ∨ -b^{1, 957}_0 c in DIMACS: -4028 4029 -4030 -956 -4031 0 -4028 4029 -4030 -956 -4032 0 -4028 4029 -4030 -956 -4033 0 c 0+1 --> 1 c (-b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ -b^{1, 956}_0 ∧ p_956) -> (-b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ b^{1, 957}_0) c in CNF: c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ -p_956 ∨ -b^{1, 957}_2 c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ -p_956 ∨ -b^{1, 957}_1 c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ -p_956 ∨ b^{1, 957}_0 c in DIMACS: 4028 4029 4030 -956 -4031 0 4028 4029 4030 -956 -4032 0 4028 4029 4030 -956 4033 0 c 1+1 --> 2 c (-b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ b^{1, 956}_0 ∧ p_956) -> (-b^{1, 957}_2 ∧ b^{1, 957}_1 ∧ -b^{1, 957}_0) c in CNF: c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ -p_956 ∨ -b^{1, 957}_2 c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ -p_956 ∨ b^{1, 957}_1 c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ -p_956 ∨ -b^{1, 957}_0 c in DIMACS: 4028 4029 -4030 -956 -4031 0 4028 4029 -4030 -956 4032 0 4028 4029 -4030 -956 -4033 0 c 2+1 --> break c (-b^{1, 956}_2 ∧ b^{1, 956}_1 ∧ -b^{1, 956}_0 ∧ p_956) -> break c in CNF: c b^{1, 956}_2 ∨ -b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ -p_956 ∨ break c in DIMACS: 4028 -4029 4030 -956 1162 0 c 2-1 --> 1 c (-b^{1, 956}_2 ∧ b^{1, 956}_1 ∧ -b^{1, 956}_0 ∧ -p_956) -> (-b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ b^{1, 957}_0) c in CNF: c b^{1, 956}_2 ∨ -b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ p_956 ∨ -b^{1, 957}_2 c b^{1, 956}_2 ∨ -b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ p_956 ∨ -b^{1, 957}_1 c b^{1, 956}_2 ∨ -b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ p_956 ∨ b^{1, 957}_0 c in DIMACS: 4028 -4029 4030 956 -4031 0 4028 -4029 4030 956 -4032 0 4028 -4029 4030 956 4033 0 c 1-1 --> 0 c (-b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ b^{1, 956}_0 ∧ -p_956) -> (-b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ -b^{1, 957}_0) c in CNF: c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ p_956 ∨ -b^{1, 957}_2 c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ p_956 ∨ -b^{1, 957}_1 c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ p_956 ∨ -b^{1, 957}_0 c in DIMACS: 4028 4029 -4030 956 -4031 0 4028 4029 -4030 956 -4032 0 4028 4029 -4030 956 -4033 0 c 0-1 --> -1 c (-b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ -b^{1, 956}_0 ∧ -p_956) -> ( b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ b^{1, 957}_0) c in CNF: c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ p_956 ∨ b^{1, 957}_2 c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ p_956 ∨ -b^{1, 957}_1 c b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ p_956 ∨ b^{1, 957}_0 c in DIMACS: 4028 4029 4030 956 4031 0 4028 4029 4030 956 -4032 0 4028 4029 4030 956 4033 0 c -1-1 --> -2 c ( b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ b^{1, 956}_0 ∧ -p_956) -> ( b^{1, 957}_2 ∧ b^{1, 957}_1 ∧ -b^{1, 957}_0) c in CNF: c -b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ p_956 ∨ b^{1, 957}_2 c -b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ p_956 ∨ b^{1, 957}_1 c -b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ p_956 ∨ -b^{1, 957}_0 c in DIMACS: -4028 4029 -4030 956 4031 0 -4028 4029 -4030 956 4032 0 -4028 4029 -4030 956 -4033 0 c -2-1 --> break c ( b^{1, 956}_2 ∧ b^{1, 956}_1 ∧ -b^{1, 956}_0 ∧ -p_956) -> break c in CNF: c -b^{1, 956}_2 ∨ -b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ p_956 ∨ break c in DIMACS: -4028 -4029 4030 956 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 956}_2 ∧ -b^{1, 956}_1 ∧ -b^{1, 956}_0 ∧ true) c in CNF: c -b^{1, 956}_2 ∨ b^{1, 956}_1 ∨ b^{1, 956}_0 ∨ false c in DIMACS: -4028 4029 4030 0 c 3 does not represent an automaton state. c -(-b^{1, 956}_2 ∧ b^{1, 956}_1 ∧ b^{1, 956}_0 ∧ true) c in CNF: c b^{1, 956}_2 ∨ -b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ false c in DIMACS: 4028 -4029 -4030 0 c -3 does not represent an automaton state. c -( b^{1, 956}_2 ∧ b^{1, 956}_1 ∧ b^{1, 956}_0 ∧ true) c in CNF: c -b^{1, 956}_2 ∨ -b^{1, 956}_1 ∨ -b^{1, 956}_0 ∨ false c in DIMACS: -4028 -4029 -4030 0 c i = 957 c -2+1 --> -1 c ( b^{1, 957}_2 ∧ b^{1, 957}_1 ∧ -b^{1, 957}_0 ∧ p_957) -> ( b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ b^{1, 958}_0) c in CNF: c -b^{1, 957}_2 ∨ -b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ -p_957 ∨ b^{1, 958}_2 c -b^{1, 957}_2 ∨ -b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ -p_957 ∨ -b^{1, 958}_1 c -b^{1, 957}_2 ∨ -b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ -p_957 ∨ b^{1, 958}_0 c in DIMACS: -4031 -4032 4033 -957 4034 0 -4031 -4032 4033 -957 -4035 0 -4031 -4032 4033 -957 4036 0 c -1+1 --> 0 c ( b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ b^{1, 957}_0 ∧ p_957) -> (-b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ -b^{1, 958}_0) c in CNF: c -b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ -p_957 ∨ -b^{1, 958}_2 c -b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ -p_957 ∨ -b^{1, 958}_1 c -b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ -p_957 ∨ -b^{1, 958}_0 c in DIMACS: -4031 4032 -4033 -957 -4034 0 -4031 4032 -4033 -957 -4035 0 -4031 4032 -4033 -957 -4036 0 c 0+1 --> 1 c (-b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ -b^{1, 957}_0 ∧ p_957) -> (-b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ b^{1, 958}_0) c in CNF: c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ -p_957 ∨ -b^{1, 958}_2 c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ -p_957 ∨ -b^{1, 958}_1 c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ -p_957 ∨ b^{1, 958}_0 c in DIMACS: 4031 4032 4033 -957 -4034 0 4031 4032 4033 -957 -4035 0 4031 4032 4033 -957 4036 0 c 1+1 --> 2 c (-b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ b^{1, 957}_0 ∧ p_957) -> (-b^{1, 958}_2 ∧ b^{1, 958}_1 ∧ -b^{1, 958}_0) c in CNF: c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ -p_957 ∨ -b^{1, 958}_2 c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ -p_957 ∨ b^{1, 958}_1 c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ -p_957 ∨ -b^{1, 958}_0 c in DIMACS: 4031 4032 -4033 -957 -4034 0 4031 4032 -4033 -957 4035 0 4031 4032 -4033 -957 -4036 0 c 2+1 --> break c (-b^{1, 957}_2 ∧ b^{1, 957}_1 ∧ -b^{1, 957}_0 ∧ p_957) -> break c in CNF: c b^{1, 957}_2 ∨ -b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ -p_957 ∨ break c in DIMACS: 4031 -4032 4033 -957 1162 0 c 2-1 --> 1 c (-b^{1, 957}_2 ∧ b^{1, 957}_1 ∧ -b^{1, 957}_0 ∧ -p_957) -> (-b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ b^{1, 958}_0) c in CNF: c b^{1, 957}_2 ∨ -b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ p_957 ∨ -b^{1, 958}_2 c b^{1, 957}_2 ∨ -b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ p_957 ∨ -b^{1, 958}_1 c b^{1, 957}_2 ∨ -b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ p_957 ∨ b^{1, 958}_0 c in DIMACS: 4031 -4032 4033 957 -4034 0 4031 -4032 4033 957 -4035 0 4031 -4032 4033 957 4036 0 c 1-1 --> 0 c (-b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ b^{1, 957}_0 ∧ -p_957) -> (-b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ -b^{1, 958}_0) c in CNF: c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ p_957 ∨ -b^{1, 958}_2 c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ p_957 ∨ -b^{1, 958}_1 c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ p_957 ∨ -b^{1, 958}_0 c in DIMACS: 4031 4032 -4033 957 -4034 0 4031 4032 -4033 957 -4035 0 4031 4032 -4033 957 -4036 0 c 0-1 --> -1 c (-b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ -b^{1, 957}_0 ∧ -p_957) -> ( b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ b^{1, 958}_0) c in CNF: c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ p_957 ∨ b^{1, 958}_2 c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ p_957 ∨ -b^{1, 958}_1 c b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ p_957 ∨ b^{1, 958}_0 c in DIMACS: 4031 4032 4033 957 4034 0 4031 4032 4033 957 -4035 0 4031 4032 4033 957 4036 0 c -1-1 --> -2 c ( b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ b^{1, 957}_0 ∧ -p_957) -> ( b^{1, 958}_2 ∧ b^{1, 958}_1 ∧ -b^{1, 958}_0) c in CNF: c -b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ p_957 ∨ b^{1, 958}_2 c -b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ p_957 ∨ b^{1, 958}_1 c -b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ p_957 ∨ -b^{1, 958}_0 c in DIMACS: -4031 4032 -4033 957 4034 0 -4031 4032 -4033 957 4035 0 -4031 4032 -4033 957 -4036 0 c -2-1 --> break c ( b^{1, 957}_2 ∧ b^{1, 957}_1 ∧ -b^{1, 957}_0 ∧ -p_957) -> break c in CNF: c -b^{1, 957}_2 ∨ -b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ p_957 ∨ break c in DIMACS: -4031 -4032 4033 957 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 957}_2 ∧ -b^{1, 957}_1 ∧ -b^{1, 957}_0 ∧ true) c in CNF: c -b^{1, 957}_2 ∨ b^{1, 957}_1 ∨ b^{1, 957}_0 ∨ false c in DIMACS: -4031 4032 4033 0 c 3 does not represent an automaton state. c -(-b^{1, 957}_2 ∧ b^{1, 957}_1 ∧ b^{1, 957}_0 ∧ true) c in CNF: c b^{1, 957}_2 ∨ -b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ false c in DIMACS: 4031 -4032 -4033 0 c -3 does not represent an automaton state. c -( b^{1, 957}_2 ∧ b^{1, 957}_1 ∧ b^{1, 957}_0 ∧ true) c in CNF: c -b^{1, 957}_2 ∨ -b^{1, 957}_1 ∨ -b^{1, 957}_0 ∨ false c in DIMACS: -4031 -4032 -4033 0 c i = 958 c -2+1 --> -1 c ( b^{1, 958}_2 ∧ b^{1, 958}_1 ∧ -b^{1, 958}_0 ∧ p_958) -> ( b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ b^{1, 959}_0) c in CNF: c -b^{1, 958}_2 ∨ -b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ -p_958 ∨ b^{1, 959}_2 c -b^{1, 958}_2 ∨ -b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ -p_958 ∨ -b^{1, 959}_1 c -b^{1, 958}_2 ∨ -b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ -p_958 ∨ b^{1, 959}_0 c in DIMACS: -4034 -4035 4036 -958 4037 0 -4034 -4035 4036 -958 -4038 0 -4034 -4035 4036 -958 4039 0 c -1+1 --> 0 c ( b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ b^{1, 958}_0 ∧ p_958) -> (-b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ -b^{1, 959}_0) c in CNF: c -b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ -p_958 ∨ -b^{1, 959}_2 c -b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ -p_958 ∨ -b^{1, 959}_1 c -b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ -p_958 ∨ -b^{1, 959}_0 c in DIMACS: -4034 4035 -4036 -958 -4037 0 -4034 4035 -4036 -958 -4038 0 -4034 4035 -4036 -958 -4039 0 c 0+1 --> 1 c (-b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ -b^{1, 958}_0 ∧ p_958) -> (-b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ b^{1, 959}_0) c in CNF: c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ -p_958 ∨ -b^{1, 959}_2 c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ -p_958 ∨ -b^{1, 959}_1 c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ -p_958 ∨ b^{1, 959}_0 c in DIMACS: 4034 4035 4036 -958 -4037 0 4034 4035 4036 -958 -4038 0 4034 4035 4036 -958 4039 0 c 1+1 --> 2 c (-b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ b^{1, 958}_0 ∧ p_958) -> (-b^{1, 959}_2 ∧ b^{1, 959}_1 ∧ -b^{1, 959}_0) c in CNF: c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ -p_958 ∨ -b^{1, 959}_2 c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ -p_958 ∨ b^{1, 959}_1 c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ -p_958 ∨ -b^{1, 959}_0 c in DIMACS: 4034 4035 -4036 -958 -4037 0 4034 4035 -4036 -958 4038 0 4034 4035 -4036 -958 -4039 0 c 2+1 --> break c (-b^{1, 958}_2 ∧ b^{1, 958}_1 ∧ -b^{1, 958}_0 ∧ p_958) -> break c in CNF: c b^{1, 958}_2 ∨ -b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ -p_958 ∨ break c in DIMACS: 4034 -4035 4036 -958 1162 0 c 2-1 --> 1 c (-b^{1, 958}_2 ∧ b^{1, 958}_1 ∧ -b^{1, 958}_0 ∧ -p_958) -> (-b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ b^{1, 959}_0) c in CNF: c b^{1, 958}_2 ∨ -b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ p_958 ∨ -b^{1, 959}_2 c b^{1, 958}_2 ∨ -b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ p_958 ∨ -b^{1, 959}_1 c b^{1, 958}_2 ∨ -b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ p_958 ∨ b^{1, 959}_0 c in DIMACS: 4034 -4035 4036 958 -4037 0 4034 -4035 4036 958 -4038 0 4034 -4035 4036 958 4039 0 c 1-1 --> 0 c (-b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ b^{1, 958}_0 ∧ -p_958) -> (-b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ -b^{1, 959}_0) c in CNF: c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ p_958 ∨ -b^{1, 959}_2 c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ p_958 ∨ -b^{1, 959}_1 c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ p_958 ∨ -b^{1, 959}_0 c in DIMACS: 4034 4035 -4036 958 -4037 0 4034 4035 -4036 958 -4038 0 4034 4035 -4036 958 -4039 0 c 0-1 --> -1 c (-b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ -b^{1, 958}_0 ∧ -p_958) -> ( b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ b^{1, 959}_0) c in CNF: c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ p_958 ∨ b^{1, 959}_2 c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ p_958 ∨ -b^{1, 959}_1 c b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ p_958 ∨ b^{1, 959}_0 c in DIMACS: 4034 4035 4036 958 4037 0 4034 4035 4036 958 -4038 0 4034 4035 4036 958 4039 0 c -1-1 --> -2 c ( b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ b^{1, 958}_0 ∧ -p_958) -> ( b^{1, 959}_2 ∧ b^{1, 959}_1 ∧ -b^{1, 959}_0) c in CNF: c -b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ p_958 ∨ b^{1, 959}_2 c -b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ p_958 ∨ b^{1, 959}_1 c -b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ p_958 ∨ -b^{1, 959}_0 c in DIMACS: -4034 4035 -4036 958 4037 0 -4034 4035 -4036 958 4038 0 -4034 4035 -4036 958 -4039 0 c -2-1 --> break c ( b^{1, 958}_2 ∧ b^{1, 958}_1 ∧ -b^{1, 958}_0 ∧ -p_958) -> break c in CNF: c -b^{1, 958}_2 ∨ -b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ p_958 ∨ break c in DIMACS: -4034 -4035 4036 958 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 958}_2 ∧ -b^{1, 958}_1 ∧ -b^{1, 958}_0 ∧ true) c in CNF: c -b^{1, 958}_2 ∨ b^{1, 958}_1 ∨ b^{1, 958}_0 ∨ false c in DIMACS: -4034 4035 4036 0 c 3 does not represent an automaton state. c -(-b^{1, 958}_2 ∧ b^{1, 958}_1 ∧ b^{1, 958}_0 ∧ true) c in CNF: c b^{1, 958}_2 ∨ -b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ false c in DIMACS: 4034 -4035 -4036 0 c -3 does not represent an automaton state. c -( b^{1, 958}_2 ∧ b^{1, 958}_1 ∧ b^{1, 958}_0 ∧ true) c in CNF: c -b^{1, 958}_2 ∨ -b^{1, 958}_1 ∨ -b^{1, 958}_0 ∨ false c in DIMACS: -4034 -4035 -4036 0 c i = 959 c -2+1 --> -1 c ( b^{1, 959}_2 ∧ b^{1, 959}_1 ∧ -b^{1, 959}_0 ∧ p_959) -> ( b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ b^{1, 960}_0) c in CNF: c -b^{1, 959}_2 ∨ -b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ -p_959 ∨ b^{1, 960}_2 c -b^{1, 959}_2 ∨ -b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ -p_959 ∨ -b^{1, 960}_1 c -b^{1, 959}_2 ∨ -b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ -p_959 ∨ b^{1, 960}_0 c in DIMACS: -4037 -4038 4039 -959 4040 0 -4037 -4038 4039 -959 -4041 0 -4037 -4038 4039 -959 4042 0 c -1+1 --> 0 c ( b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ b^{1, 959}_0 ∧ p_959) -> (-b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ -b^{1, 960}_0) c in CNF: c -b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ -p_959 ∨ -b^{1, 960}_2 c -b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ -p_959 ∨ -b^{1, 960}_1 c -b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ -p_959 ∨ -b^{1, 960}_0 c in DIMACS: -4037 4038 -4039 -959 -4040 0 -4037 4038 -4039 -959 -4041 0 -4037 4038 -4039 -959 -4042 0 c 0+1 --> 1 c (-b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ -b^{1, 959}_0 ∧ p_959) -> (-b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ b^{1, 960}_0) c in CNF: c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ -p_959 ∨ -b^{1, 960}_2 c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ -p_959 ∨ -b^{1, 960}_1 c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ -p_959 ∨ b^{1, 960}_0 c in DIMACS: 4037 4038 4039 -959 -4040 0 4037 4038 4039 -959 -4041 0 4037 4038 4039 -959 4042 0 c 1+1 --> 2 c (-b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ b^{1, 959}_0 ∧ p_959) -> (-b^{1, 960}_2 ∧ b^{1, 960}_1 ∧ -b^{1, 960}_0) c in CNF: c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ -p_959 ∨ -b^{1, 960}_2 c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ -p_959 ∨ b^{1, 960}_1 c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ -p_959 ∨ -b^{1, 960}_0 c in DIMACS: 4037 4038 -4039 -959 -4040 0 4037 4038 -4039 -959 4041 0 4037 4038 -4039 -959 -4042 0 c 2+1 --> break c (-b^{1, 959}_2 ∧ b^{1, 959}_1 ∧ -b^{1, 959}_0 ∧ p_959) -> break c in CNF: c b^{1, 959}_2 ∨ -b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ -p_959 ∨ break c in DIMACS: 4037 -4038 4039 -959 1162 0 c 2-1 --> 1 c (-b^{1, 959}_2 ∧ b^{1, 959}_1 ∧ -b^{1, 959}_0 ∧ -p_959) -> (-b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ b^{1, 960}_0) c in CNF: c b^{1, 959}_2 ∨ -b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ p_959 ∨ -b^{1, 960}_2 c b^{1, 959}_2 ∨ -b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ p_959 ∨ -b^{1, 960}_1 c b^{1, 959}_2 ∨ -b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ p_959 ∨ b^{1, 960}_0 c in DIMACS: 4037 -4038 4039 959 -4040 0 4037 -4038 4039 959 -4041 0 4037 -4038 4039 959 4042 0 c 1-1 --> 0 c (-b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ b^{1, 959}_0 ∧ -p_959) -> (-b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ -b^{1, 960}_0) c in CNF: c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ p_959 ∨ -b^{1, 960}_2 c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ p_959 ∨ -b^{1, 960}_1 c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ p_959 ∨ -b^{1, 960}_0 c in DIMACS: 4037 4038 -4039 959 -4040 0 4037 4038 -4039 959 -4041 0 4037 4038 -4039 959 -4042 0 c 0-1 --> -1 c (-b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ -b^{1, 959}_0 ∧ -p_959) -> ( b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ b^{1, 960}_0) c in CNF: c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ p_959 ∨ b^{1, 960}_2 c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ p_959 ∨ -b^{1, 960}_1 c b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ p_959 ∨ b^{1, 960}_0 c in DIMACS: 4037 4038 4039 959 4040 0 4037 4038 4039 959 -4041 0 4037 4038 4039 959 4042 0 c -1-1 --> -2 c ( b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ b^{1, 959}_0 ∧ -p_959) -> ( b^{1, 960}_2 ∧ b^{1, 960}_1 ∧ -b^{1, 960}_0) c in CNF: c -b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ p_959 ∨ b^{1, 960}_2 c -b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ p_959 ∨ b^{1, 960}_1 c -b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ p_959 ∨ -b^{1, 960}_0 c in DIMACS: -4037 4038 -4039 959 4040 0 -4037 4038 -4039 959 4041 0 -4037 4038 -4039 959 -4042 0 c -2-1 --> break c ( b^{1, 959}_2 ∧ b^{1, 959}_1 ∧ -b^{1, 959}_0 ∧ -p_959) -> break c in CNF: c -b^{1, 959}_2 ∨ -b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ p_959 ∨ break c in DIMACS: -4037 -4038 4039 959 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 959}_2 ∧ -b^{1, 959}_1 ∧ -b^{1, 959}_0 ∧ true) c in CNF: c -b^{1, 959}_2 ∨ b^{1, 959}_1 ∨ b^{1, 959}_0 ∨ false c in DIMACS: -4037 4038 4039 0 c 3 does not represent an automaton state. c -(-b^{1, 959}_2 ∧ b^{1, 959}_1 ∧ b^{1, 959}_0 ∧ true) c in CNF: c b^{1, 959}_2 ∨ -b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ false c in DIMACS: 4037 -4038 -4039 0 c -3 does not represent an automaton state. c -( b^{1, 959}_2 ∧ b^{1, 959}_1 ∧ b^{1, 959}_0 ∧ true) c in CNF: c -b^{1, 959}_2 ∨ -b^{1, 959}_1 ∨ -b^{1, 959}_0 ∨ false c in DIMACS: -4037 -4038 -4039 0 c i = 960 c -2+1 --> -1 c ( b^{1, 960}_2 ∧ b^{1, 960}_1 ∧ -b^{1, 960}_0 ∧ p_960) -> ( b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ b^{1, 961}_0) c in CNF: c -b^{1, 960}_2 ∨ -b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ -p_960 ∨ b^{1, 961}_2 c -b^{1, 960}_2 ∨ -b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ -p_960 ∨ -b^{1, 961}_1 c -b^{1, 960}_2 ∨ -b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ -p_960 ∨ b^{1, 961}_0 c in DIMACS: -4040 -4041 4042 -960 4043 0 -4040 -4041 4042 -960 -4044 0 -4040 -4041 4042 -960 4045 0 c -1+1 --> 0 c ( b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ b^{1, 960}_0 ∧ p_960) -> (-b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ -b^{1, 961}_0) c in CNF: c -b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ -p_960 ∨ -b^{1, 961}_2 c -b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ -p_960 ∨ -b^{1, 961}_1 c -b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ -p_960 ∨ -b^{1, 961}_0 c in DIMACS: -4040 4041 -4042 -960 -4043 0 -4040 4041 -4042 -960 -4044 0 -4040 4041 -4042 -960 -4045 0 c 0+1 --> 1 c (-b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ -b^{1, 960}_0 ∧ p_960) -> (-b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ b^{1, 961}_0) c in CNF: c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ -p_960 ∨ -b^{1, 961}_2 c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ -p_960 ∨ -b^{1, 961}_1 c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ -p_960 ∨ b^{1, 961}_0 c in DIMACS: 4040 4041 4042 -960 -4043 0 4040 4041 4042 -960 -4044 0 4040 4041 4042 -960 4045 0 c 1+1 --> 2 c (-b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ b^{1, 960}_0 ∧ p_960) -> (-b^{1, 961}_2 ∧ b^{1, 961}_1 ∧ -b^{1, 961}_0) c in CNF: c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ -p_960 ∨ -b^{1, 961}_2 c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ -p_960 ∨ b^{1, 961}_1 c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ -p_960 ∨ -b^{1, 961}_0 c in DIMACS: 4040 4041 -4042 -960 -4043 0 4040 4041 -4042 -960 4044 0 4040 4041 -4042 -960 -4045 0 c 2+1 --> break c (-b^{1, 960}_2 ∧ b^{1, 960}_1 ∧ -b^{1, 960}_0 ∧ p_960) -> break c in CNF: c b^{1, 960}_2 ∨ -b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ -p_960 ∨ break c in DIMACS: 4040 -4041 4042 -960 1162 0 c 2-1 --> 1 c (-b^{1, 960}_2 ∧ b^{1, 960}_1 ∧ -b^{1, 960}_0 ∧ -p_960) -> (-b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ b^{1, 961}_0) c in CNF: c b^{1, 960}_2 ∨ -b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ p_960 ∨ -b^{1, 961}_2 c b^{1, 960}_2 ∨ -b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ p_960 ∨ -b^{1, 961}_1 c b^{1, 960}_2 ∨ -b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ p_960 ∨ b^{1, 961}_0 c in DIMACS: 4040 -4041 4042 960 -4043 0 4040 -4041 4042 960 -4044 0 4040 -4041 4042 960 4045 0 c 1-1 --> 0 c (-b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ b^{1, 960}_0 ∧ -p_960) -> (-b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ -b^{1, 961}_0) c in CNF: c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ p_960 ∨ -b^{1, 961}_2 c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ p_960 ∨ -b^{1, 961}_1 c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ p_960 ∨ -b^{1, 961}_0 c in DIMACS: 4040 4041 -4042 960 -4043 0 4040 4041 -4042 960 -4044 0 4040 4041 -4042 960 -4045 0 c 0-1 --> -1 c (-b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ -b^{1, 960}_0 ∧ -p_960) -> ( b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ b^{1, 961}_0) c in CNF: c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ p_960 ∨ b^{1, 961}_2 c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ p_960 ∨ -b^{1, 961}_1 c b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ p_960 ∨ b^{1, 961}_0 c in DIMACS: 4040 4041 4042 960 4043 0 4040 4041 4042 960 -4044 0 4040 4041 4042 960 4045 0 c -1-1 --> -2 c ( b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ b^{1, 960}_0 ∧ -p_960) -> ( b^{1, 961}_2 ∧ b^{1, 961}_1 ∧ -b^{1, 961}_0) c in CNF: c -b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ p_960 ∨ b^{1, 961}_2 c -b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ p_960 ∨ b^{1, 961}_1 c -b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ p_960 ∨ -b^{1, 961}_0 c in DIMACS: -4040 4041 -4042 960 4043 0 -4040 4041 -4042 960 4044 0 -4040 4041 -4042 960 -4045 0 c -2-1 --> break c ( b^{1, 960}_2 ∧ b^{1, 960}_1 ∧ -b^{1, 960}_0 ∧ -p_960) -> break c in CNF: c -b^{1, 960}_2 ∨ -b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ p_960 ∨ break c in DIMACS: -4040 -4041 4042 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 960}_2 ∧ -b^{1, 960}_1 ∧ -b^{1, 960}_0 ∧ true) c in CNF: c -b^{1, 960}_2 ∨ b^{1, 960}_1 ∨ b^{1, 960}_0 ∨ false c in DIMACS: -4040 4041 4042 0 c 3 does not represent an automaton state. c -(-b^{1, 960}_2 ∧ b^{1, 960}_1 ∧ b^{1, 960}_0 ∧ true) c in CNF: c b^{1, 960}_2 ∨ -b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ false c in DIMACS: 4040 -4041 -4042 0 c -3 does not represent an automaton state. c -( b^{1, 960}_2 ∧ b^{1, 960}_1 ∧ b^{1, 960}_0 ∧ true) c in CNF: c -b^{1, 960}_2 ∨ -b^{1, 960}_1 ∨ -b^{1, 960}_0 ∨ false c in DIMACS: -4040 -4041 -4042 0 c i = 961 c -2+1 --> -1 c ( b^{1, 961}_2 ∧ b^{1, 961}_1 ∧ -b^{1, 961}_0 ∧ p_961) -> ( b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ b^{1, 962}_0) c in CNF: c -b^{1, 961}_2 ∨ -b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ -p_961 ∨ b^{1, 962}_2 c -b^{1, 961}_2 ∨ -b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ -p_961 ∨ -b^{1, 962}_1 c -b^{1, 961}_2 ∨ -b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ -p_961 ∨ b^{1, 962}_0 c in DIMACS: -4043 -4044 4045 -961 4046 0 -4043 -4044 4045 -961 -4047 0 -4043 -4044 4045 -961 4048 0 c -1+1 --> 0 c ( b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ b^{1, 961}_0 ∧ p_961) -> (-b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ -b^{1, 962}_0) c in CNF: c -b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ -p_961 ∨ -b^{1, 962}_2 c -b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ -p_961 ∨ -b^{1, 962}_1 c -b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ -p_961 ∨ -b^{1, 962}_0 c in DIMACS: -4043 4044 -4045 -961 -4046 0 -4043 4044 -4045 -961 -4047 0 -4043 4044 -4045 -961 -4048 0 c 0+1 --> 1 c (-b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ -b^{1, 961}_0 ∧ p_961) -> (-b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ b^{1, 962}_0) c in CNF: c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ -p_961 ∨ -b^{1, 962}_2 c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ -p_961 ∨ -b^{1, 962}_1 c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ -p_961 ∨ b^{1, 962}_0 c in DIMACS: 4043 4044 4045 -961 -4046 0 4043 4044 4045 -961 -4047 0 4043 4044 4045 -961 4048 0 c 1+1 --> 2 c (-b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ b^{1, 961}_0 ∧ p_961) -> (-b^{1, 962}_2 ∧ b^{1, 962}_1 ∧ -b^{1, 962}_0) c in CNF: c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ -p_961 ∨ -b^{1, 962}_2 c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ -p_961 ∨ b^{1, 962}_1 c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ -p_961 ∨ -b^{1, 962}_0 c in DIMACS: 4043 4044 -4045 -961 -4046 0 4043 4044 -4045 -961 4047 0 4043 4044 -4045 -961 -4048 0 c 2+1 --> break c (-b^{1, 961}_2 ∧ b^{1, 961}_1 ∧ -b^{1, 961}_0 ∧ p_961) -> break c in CNF: c b^{1, 961}_2 ∨ -b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ -p_961 ∨ break c in DIMACS: 4043 -4044 4045 -961 1162 0 c 2-1 --> 1 c (-b^{1, 961}_2 ∧ b^{1, 961}_1 ∧ -b^{1, 961}_0 ∧ -p_961) -> (-b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ b^{1, 962}_0) c in CNF: c b^{1, 961}_2 ∨ -b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ p_961 ∨ -b^{1, 962}_2 c b^{1, 961}_2 ∨ -b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ p_961 ∨ -b^{1, 962}_1 c b^{1, 961}_2 ∨ -b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ p_961 ∨ b^{1, 962}_0 c in DIMACS: 4043 -4044 4045 961 -4046 0 4043 -4044 4045 961 -4047 0 4043 -4044 4045 961 4048 0 c 1-1 --> 0 c (-b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ b^{1, 961}_0 ∧ -p_961) -> (-b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ -b^{1, 962}_0) c in CNF: c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ p_961 ∨ -b^{1, 962}_2 c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ p_961 ∨ -b^{1, 962}_1 c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ p_961 ∨ -b^{1, 962}_0 c in DIMACS: 4043 4044 -4045 961 -4046 0 4043 4044 -4045 961 -4047 0 4043 4044 -4045 961 -4048 0 c 0-1 --> -1 c (-b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ -b^{1, 961}_0 ∧ -p_961) -> ( b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ b^{1, 962}_0) c in CNF: c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ p_961 ∨ b^{1, 962}_2 c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ p_961 ∨ -b^{1, 962}_1 c b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ p_961 ∨ b^{1, 962}_0 c in DIMACS: 4043 4044 4045 961 4046 0 4043 4044 4045 961 -4047 0 4043 4044 4045 961 4048 0 c -1-1 --> -2 c ( b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ b^{1, 961}_0 ∧ -p_961) -> ( b^{1, 962}_2 ∧ b^{1, 962}_1 ∧ -b^{1, 962}_0) c in CNF: c -b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ p_961 ∨ b^{1, 962}_2 c -b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ p_961 ∨ b^{1, 962}_1 c -b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ p_961 ∨ -b^{1, 962}_0 c in DIMACS: -4043 4044 -4045 961 4046 0 -4043 4044 -4045 961 4047 0 -4043 4044 -4045 961 -4048 0 c -2-1 --> break c ( b^{1, 961}_2 ∧ b^{1, 961}_1 ∧ -b^{1, 961}_0 ∧ -p_961) -> break c in CNF: c -b^{1, 961}_2 ∨ -b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ p_961 ∨ break c in DIMACS: -4043 -4044 4045 961 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 961}_2 ∧ -b^{1, 961}_1 ∧ -b^{1, 961}_0 ∧ true) c in CNF: c -b^{1, 961}_2 ∨ b^{1, 961}_1 ∨ b^{1, 961}_0 ∨ false c in DIMACS: -4043 4044 4045 0 c 3 does not represent an automaton state. c -(-b^{1, 961}_2 ∧ b^{1, 961}_1 ∧ b^{1, 961}_0 ∧ true) c in CNF: c b^{1, 961}_2 ∨ -b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ false c in DIMACS: 4043 -4044 -4045 0 c -3 does not represent an automaton state. c -( b^{1, 961}_2 ∧ b^{1, 961}_1 ∧ b^{1, 961}_0 ∧ true) c in CNF: c -b^{1, 961}_2 ∨ -b^{1, 961}_1 ∨ -b^{1, 961}_0 ∨ false c in DIMACS: -4043 -4044 -4045 0 c i = 962 c -2+1 --> -1 c ( b^{1, 962}_2 ∧ b^{1, 962}_1 ∧ -b^{1, 962}_0 ∧ p_962) -> ( b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ b^{1, 963}_0) c in CNF: c -b^{1, 962}_2 ∨ -b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ -p_962 ∨ b^{1, 963}_2 c -b^{1, 962}_2 ∨ -b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ -p_962 ∨ -b^{1, 963}_1 c -b^{1, 962}_2 ∨ -b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ -p_962 ∨ b^{1, 963}_0 c in DIMACS: -4046 -4047 4048 -962 4049 0 -4046 -4047 4048 -962 -4050 0 -4046 -4047 4048 -962 4051 0 c -1+1 --> 0 c ( b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ b^{1, 962}_0 ∧ p_962) -> (-b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ -b^{1, 963}_0) c in CNF: c -b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ -p_962 ∨ -b^{1, 963}_2 c -b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ -p_962 ∨ -b^{1, 963}_1 c -b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ -p_962 ∨ -b^{1, 963}_0 c in DIMACS: -4046 4047 -4048 -962 -4049 0 -4046 4047 -4048 -962 -4050 0 -4046 4047 -4048 -962 -4051 0 c 0+1 --> 1 c (-b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ -b^{1, 962}_0 ∧ p_962) -> (-b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ b^{1, 963}_0) c in CNF: c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ -p_962 ∨ -b^{1, 963}_2 c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ -p_962 ∨ -b^{1, 963}_1 c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ -p_962 ∨ b^{1, 963}_0 c in DIMACS: 4046 4047 4048 -962 -4049 0 4046 4047 4048 -962 -4050 0 4046 4047 4048 -962 4051 0 c 1+1 --> 2 c (-b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ b^{1, 962}_0 ∧ p_962) -> (-b^{1, 963}_2 ∧ b^{1, 963}_1 ∧ -b^{1, 963}_0) c in CNF: c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ -p_962 ∨ -b^{1, 963}_2 c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ -p_962 ∨ b^{1, 963}_1 c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ -p_962 ∨ -b^{1, 963}_0 c in DIMACS: 4046 4047 -4048 -962 -4049 0 4046 4047 -4048 -962 4050 0 4046 4047 -4048 -962 -4051 0 c 2+1 --> break c (-b^{1, 962}_2 ∧ b^{1, 962}_1 ∧ -b^{1, 962}_0 ∧ p_962) -> break c in CNF: c b^{1, 962}_2 ∨ -b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ -p_962 ∨ break c in DIMACS: 4046 -4047 4048 -962 1162 0 c 2-1 --> 1 c (-b^{1, 962}_2 ∧ b^{1, 962}_1 ∧ -b^{1, 962}_0 ∧ -p_962) -> (-b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ b^{1, 963}_0) c in CNF: c b^{1, 962}_2 ∨ -b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ p_962 ∨ -b^{1, 963}_2 c b^{1, 962}_2 ∨ -b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ p_962 ∨ -b^{1, 963}_1 c b^{1, 962}_2 ∨ -b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ p_962 ∨ b^{1, 963}_0 c in DIMACS: 4046 -4047 4048 962 -4049 0 4046 -4047 4048 962 -4050 0 4046 -4047 4048 962 4051 0 c 1-1 --> 0 c (-b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ b^{1, 962}_0 ∧ -p_962) -> (-b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ -b^{1, 963}_0) c in CNF: c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ p_962 ∨ -b^{1, 963}_2 c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ p_962 ∨ -b^{1, 963}_1 c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ p_962 ∨ -b^{1, 963}_0 c in DIMACS: 4046 4047 -4048 962 -4049 0 4046 4047 -4048 962 -4050 0 4046 4047 -4048 962 -4051 0 c 0-1 --> -1 c (-b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ -b^{1, 962}_0 ∧ -p_962) -> ( b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ b^{1, 963}_0) c in CNF: c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ p_962 ∨ b^{1, 963}_2 c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ p_962 ∨ -b^{1, 963}_1 c b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ p_962 ∨ b^{1, 963}_0 c in DIMACS: 4046 4047 4048 962 4049 0 4046 4047 4048 962 -4050 0 4046 4047 4048 962 4051 0 c -1-1 --> -2 c ( b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ b^{1, 962}_0 ∧ -p_962) -> ( b^{1, 963}_2 ∧ b^{1, 963}_1 ∧ -b^{1, 963}_0) c in CNF: c -b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ p_962 ∨ b^{1, 963}_2 c -b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ p_962 ∨ b^{1, 963}_1 c -b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ p_962 ∨ -b^{1, 963}_0 c in DIMACS: -4046 4047 -4048 962 4049 0 -4046 4047 -4048 962 4050 0 -4046 4047 -4048 962 -4051 0 c -2-1 --> break c ( b^{1, 962}_2 ∧ b^{1, 962}_1 ∧ -b^{1, 962}_0 ∧ -p_962) -> break c in CNF: c -b^{1, 962}_2 ∨ -b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ p_962 ∨ break c in DIMACS: -4046 -4047 4048 962 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 962}_2 ∧ -b^{1, 962}_1 ∧ -b^{1, 962}_0 ∧ true) c in CNF: c -b^{1, 962}_2 ∨ b^{1, 962}_1 ∨ b^{1, 962}_0 ∨ false c in DIMACS: -4046 4047 4048 0 c 3 does not represent an automaton state. c -(-b^{1, 962}_2 ∧ b^{1, 962}_1 ∧ b^{1, 962}_0 ∧ true) c in CNF: c b^{1, 962}_2 ∨ -b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ false c in DIMACS: 4046 -4047 -4048 0 c -3 does not represent an automaton state. c -( b^{1, 962}_2 ∧ b^{1, 962}_1 ∧ b^{1, 962}_0 ∧ true) c in CNF: c -b^{1, 962}_2 ∨ -b^{1, 962}_1 ∨ -b^{1, 962}_0 ∨ false c in DIMACS: -4046 -4047 -4048 0 c i = 963 c -2+1 --> -1 c ( b^{1, 963}_2 ∧ b^{1, 963}_1 ∧ -b^{1, 963}_0 ∧ p_963) -> ( b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ b^{1, 964}_0) c in CNF: c -b^{1, 963}_2 ∨ -b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ -p_963 ∨ b^{1, 964}_2 c -b^{1, 963}_2 ∨ -b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ -p_963 ∨ -b^{1, 964}_1 c -b^{1, 963}_2 ∨ -b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ -p_963 ∨ b^{1, 964}_0 c in DIMACS: -4049 -4050 4051 -963 4052 0 -4049 -4050 4051 -963 -4053 0 -4049 -4050 4051 -963 4054 0 c -1+1 --> 0 c ( b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ b^{1, 963}_0 ∧ p_963) -> (-b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ -b^{1, 964}_0) c in CNF: c -b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ -p_963 ∨ -b^{1, 964}_2 c -b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ -p_963 ∨ -b^{1, 964}_1 c -b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ -p_963 ∨ -b^{1, 964}_0 c in DIMACS: -4049 4050 -4051 -963 -4052 0 -4049 4050 -4051 -963 -4053 0 -4049 4050 -4051 -963 -4054 0 c 0+1 --> 1 c (-b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ -b^{1, 963}_0 ∧ p_963) -> (-b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ b^{1, 964}_0) c in CNF: c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ -p_963 ∨ -b^{1, 964}_2 c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ -p_963 ∨ -b^{1, 964}_1 c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ -p_963 ∨ b^{1, 964}_0 c in DIMACS: 4049 4050 4051 -963 -4052 0 4049 4050 4051 -963 -4053 0 4049 4050 4051 -963 4054 0 c 1+1 --> 2 c (-b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ b^{1, 963}_0 ∧ p_963) -> (-b^{1, 964}_2 ∧ b^{1, 964}_1 ∧ -b^{1, 964}_0) c in CNF: c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ -p_963 ∨ -b^{1, 964}_2 c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ -p_963 ∨ b^{1, 964}_1 c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ -p_963 ∨ -b^{1, 964}_0 c in DIMACS: 4049 4050 -4051 -963 -4052 0 4049 4050 -4051 -963 4053 0 4049 4050 -4051 -963 -4054 0 c 2+1 --> break c (-b^{1, 963}_2 ∧ b^{1, 963}_1 ∧ -b^{1, 963}_0 ∧ p_963) -> break c in CNF: c b^{1, 963}_2 ∨ -b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ -p_963 ∨ break c in DIMACS: 4049 -4050 4051 -963 1162 0 c 2-1 --> 1 c (-b^{1, 963}_2 ∧ b^{1, 963}_1 ∧ -b^{1, 963}_0 ∧ -p_963) -> (-b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ b^{1, 964}_0) c in CNF: c b^{1, 963}_2 ∨ -b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ p_963 ∨ -b^{1, 964}_2 c b^{1, 963}_2 ∨ -b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ p_963 ∨ -b^{1, 964}_1 c b^{1, 963}_2 ∨ -b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ p_963 ∨ b^{1, 964}_0 c in DIMACS: 4049 -4050 4051 963 -4052 0 4049 -4050 4051 963 -4053 0 4049 -4050 4051 963 4054 0 c 1-1 --> 0 c (-b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ b^{1, 963}_0 ∧ -p_963) -> (-b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ -b^{1, 964}_0) c in CNF: c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ p_963 ∨ -b^{1, 964}_2 c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ p_963 ∨ -b^{1, 964}_1 c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ p_963 ∨ -b^{1, 964}_0 c in DIMACS: 4049 4050 -4051 963 -4052 0 4049 4050 -4051 963 -4053 0 4049 4050 -4051 963 -4054 0 c 0-1 --> -1 c (-b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ -b^{1, 963}_0 ∧ -p_963) -> ( b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ b^{1, 964}_0) c in CNF: c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ p_963 ∨ b^{1, 964}_2 c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ p_963 ∨ -b^{1, 964}_1 c b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ p_963 ∨ b^{1, 964}_0 c in DIMACS: 4049 4050 4051 963 4052 0 4049 4050 4051 963 -4053 0 4049 4050 4051 963 4054 0 c -1-1 --> -2 c ( b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ b^{1, 963}_0 ∧ -p_963) -> ( b^{1, 964}_2 ∧ b^{1, 964}_1 ∧ -b^{1, 964}_0) c in CNF: c -b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ p_963 ∨ b^{1, 964}_2 c -b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ p_963 ∨ b^{1, 964}_1 c -b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ p_963 ∨ -b^{1, 964}_0 c in DIMACS: -4049 4050 -4051 963 4052 0 -4049 4050 -4051 963 4053 0 -4049 4050 -4051 963 -4054 0 c -2-1 --> break c ( b^{1, 963}_2 ∧ b^{1, 963}_1 ∧ -b^{1, 963}_0 ∧ -p_963) -> break c in CNF: c -b^{1, 963}_2 ∨ -b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ p_963 ∨ break c in DIMACS: -4049 -4050 4051 963 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 963}_2 ∧ -b^{1, 963}_1 ∧ -b^{1, 963}_0 ∧ true) c in CNF: c -b^{1, 963}_2 ∨ b^{1, 963}_1 ∨ b^{1, 963}_0 ∨ false c in DIMACS: -4049 4050 4051 0 c 3 does not represent an automaton state. c -(-b^{1, 963}_2 ∧ b^{1, 963}_1 ∧ b^{1, 963}_0 ∧ true) c in CNF: c b^{1, 963}_2 ∨ -b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ false c in DIMACS: 4049 -4050 -4051 0 c -3 does not represent an automaton state. c -( b^{1, 963}_2 ∧ b^{1, 963}_1 ∧ b^{1, 963}_0 ∧ true) c in CNF: c -b^{1, 963}_2 ∨ -b^{1, 963}_1 ∨ -b^{1, 963}_0 ∨ false c in DIMACS: -4049 -4050 -4051 0 c i = 964 c -2+1 --> -1 c ( b^{1, 964}_2 ∧ b^{1, 964}_1 ∧ -b^{1, 964}_0 ∧ p_964) -> ( b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ b^{1, 965}_0) c in CNF: c -b^{1, 964}_2 ∨ -b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ -p_964 ∨ b^{1, 965}_2 c -b^{1, 964}_2 ∨ -b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ -p_964 ∨ -b^{1, 965}_1 c -b^{1, 964}_2 ∨ -b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ -p_964 ∨ b^{1, 965}_0 c in DIMACS: -4052 -4053 4054 -964 4055 0 -4052 -4053 4054 -964 -4056 0 -4052 -4053 4054 -964 4057 0 c -1+1 --> 0 c ( b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ b^{1, 964}_0 ∧ p_964) -> (-b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ -b^{1, 965}_0) c in CNF: c -b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ -p_964 ∨ -b^{1, 965}_2 c -b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ -p_964 ∨ -b^{1, 965}_1 c -b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ -p_964 ∨ -b^{1, 965}_0 c in DIMACS: -4052 4053 -4054 -964 -4055 0 -4052 4053 -4054 -964 -4056 0 -4052 4053 -4054 -964 -4057 0 c 0+1 --> 1 c (-b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ -b^{1, 964}_0 ∧ p_964) -> (-b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ b^{1, 965}_0) c in CNF: c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ -p_964 ∨ -b^{1, 965}_2 c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ -p_964 ∨ -b^{1, 965}_1 c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ -p_964 ∨ b^{1, 965}_0 c in DIMACS: 4052 4053 4054 -964 -4055 0 4052 4053 4054 -964 -4056 0 4052 4053 4054 -964 4057 0 c 1+1 --> 2 c (-b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ b^{1, 964}_0 ∧ p_964) -> (-b^{1, 965}_2 ∧ b^{1, 965}_1 ∧ -b^{1, 965}_0) c in CNF: c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ -p_964 ∨ -b^{1, 965}_2 c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ -p_964 ∨ b^{1, 965}_1 c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ -p_964 ∨ -b^{1, 965}_0 c in DIMACS: 4052 4053 -4054 -964 -4055 0 4052 4053 -4054 -964 4056 0 4052 4053 -4054 -964 -4057 0 c 2+1 --> break c (-b^{1, 964}_2 ∧ b^{1, 964}_1 ∧ -b^{1, 964}_0 ∧ p_964) -> break c in CNF: c b^{1, 964}_2 ∨ -b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ -p_964 ∨ break c in DIMACS: 4052 -4053 4054 -964 1162 0 c 2-1 --> 1 c (-b^{1, 964}_2 ∧ b^{1, 964}_1 ∧ -b^{1, 964}_0 ∧ -p_964) -> (-b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ b^{1, 965}_0) c in CNF: c b^{1, 964}_2 ∨ -b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ p_964 ∨ -b^{1, 965}_2 c b^{1, 964}_2 ∨ -b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ p_964 ∨ -b^{1, 965}_1 c b^{1, 964}_2 ∨ -b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ p_964 ∨ b^{1, 965}_0 c in DIMACS: 4052 -4053 4054 964 -4055 0 4052 -4053 4054 964 -4056 0 4052 -4053 4054 964 4057 0 c 1-1 --> 0 c (-b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ b^{1, 964}_0 ∧ -p_964) -> (-b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ -b^{1, 965}_0) c in CNF: c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ p_964 ∨ -b^{1, 965}_2 c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ p_964 ∨ -b^{1, 965}_1 c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ p_964 ∨ -b^{1, 965}_0 c in DIMACS: 4052 4053 -4054 964 -4055 0 4052 4053 -4054 964 -4056 0 4052 4053 -4054 964 -4057 0 c 0-1 --> -1 c (-b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ -b^{1, 964}_0 ∧ -p_964) -> ( b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ b^{1, 965}_0) c in CNF: c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ p_964 ∨ b^{1, 965}_2 c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ p_964 ∨ -b^{1, 965}_1 c b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ p_964 ∨ b^{1, 965}_0 c in DIMACS: 4052 4053 4054 964 4055 0 4052 4053 4054 964 -4056 0 4052 4053 4054 964 4057 0 c -1-1 --> -2 c ( b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ b^{1, 964}_0 ∧ -p_964) -> ( b^{1, 965}_2 ∧ b^{1, 965}_1 ∧ -b^{1, 965}_0) c in CNF: c -b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ p_964 ∨ b^{1, 965}_2 c -b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ p_964 ∨ b^{1, 965}_1 c -b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ p_964 ∨ -b^{1, 965}_0 c in DIMACS: -4052 4053 -4054 964 4055 0 -4052 4053 -4054 964 4056 0 -4052 4053 -4054 964 -4057 0 c -2-1 --> break c ( b^{1, 964}_2 ∧ b^{1, 964}_1 ∧ -b^{1, 964}_0 ∧ -p_964) -> break c in CNF: c -b^{1, 964}_2 ∨ -b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ p_964 ∨ break c in DIMACS: -4052 -4053 4054 964 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 964}_2 ∧ -b^{1, 964}_1 ∧ -b^{1, 964}_0 ∧ true) c in CNF: c -b^{1, 964}_2 ∨ b^{1, 964}_1 ∨ b^{1, 964}_0 ∨ false c in DIMACS: -4052 4053 4054 0 c 3 does not represent an automaton state. c -(-b^{1, 964}_2 ∧ b^{1, 964}_1 ∧ b^{1, 964}_0 ∧ true) c in CNF: c b^{1, 964}_2 ∨ -b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ false c in DIMACS: 4052 -4053 -4054 0 c -3 does not represent an automaton state. c -( b^{1, 964}_2 ∧ b^{1, 964}_1 ∧ b^{1, 964}_0 ∧ true) c in CNF: c -b^{1, 964}_2 ∨ -b^{1, 964}_1 ∨ -b^{1, 964}_0 ∨ false c in DIMACS: -4052 -4053 -4054 0 c i = 965 c -2+1 --> -1 c ( b^{1, 965}_2 ∧ b^{1, 965}_1 ∧ -b^{1, 965}_0 ∧ p_965) -> ( b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ b^{1, 966}_0) c in CNF: c -b^{1, 965}_2 ∨ -b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ -p_965 ∨ b^{1, 966}_2 c -b^{1, 965}_2 ∨ -b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ -p_965 ∨ -b^{1, 966}_1 c -b^{1, 965}_2 ∨ -b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ -p_965 ∨ b^{1, 966}_0 c in DIMACS: -4055 -4056 4057 -965 4058 0 -4055 -4056 4057 -965 -4059 0 -4055 -4056 4057 -965 4060 0 c -1+1 --> 0 c ( b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ b^{1, 965}_0 ∧ p_965) -> (-b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ -b^{1, 966}_0) c in CNF: c -b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ -p_965 ∨ -b^{1, 966}_2 c -b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ -p_965 ∨ -b^{1, 966}_1 c -b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ -p_965 ∨ -b^{1, 966}_0 c in DIMACS: -4055 4056 -4057 -965 -4058 0 -4055 4056 -4057 -965 -4059 0 -4055 4056 -4057 -965 -4060 0 c 0+1 --> 1 c (-b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ -b^{1, 965}_0 ∧ p_965) -> (-b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ b^{1, 966}_0) c in CNF: c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ -p_965 ∨ -b^{1, 966}_2 c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ -p_965 ∨ -b^{1, 966}_1 c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ -p_965 ∨ b^{1, 966}_0 c in DIMACS: 4055 4056 4057 -965 -4058 0 4055 4056 4057 -965 -4059 0 4055 4056 4057 -965 4060 0 c 1+1 --> 2 c (-b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ b^{1, 965}_0 ∧ p_965) -> (-b^{1, 966}_2 ∧ b^{1, 966}_1 ∧ -b^{1, 966}_0) c in CNF: c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ -p_965 ∨ -b^{1, 966}_2 c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ -p_965 ∨ b^{1, 966}_1 c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ -p_965 ∨ -b^{1, 966}_0 c in DIMACS: 4055 4056 -4057 -965 -4058 0 4055 4056 -4057 -965 4059 0 4055 4056 -4057 -965 -4060 0 c 2+1 --> break c (-b^{1, 965}_2 ∧ b^{1, 965}_1 ∧ -b^{1, 965}_0 ∧ p_965) -> break c in CNF: c b^{1, 965}_2 ∨ -b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ -p_965 ∨ break c in DIMACS: 4055 -4056 4057 -965 1162 0 c 2-1 --> 1 c (-b^{1, 965}_2 ∧ b^{1, 965}_1 ∧ -b^{1, 965}_0 ∧ -p_965) -> (-b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ b^{1, 966}_0) c in CNF: c b^{1, 965}_2 ∨ -b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ p_965 ∨ -b^{1, 966}_2 c b^{1, 965}_2 ∨ -b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ p_965 ∨ -b^{1, 966}_1 c b^{1, 965}_2 ∨ -b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ p_965 ∨ b^{1, 966}_0 c in DIMACS: 4055 -4056 4057 965 -4058 0 4055 -4056 4057 965 -4059 0 4055 -4056 4057 965 4060 0 c 1-1 --> 0 c (-b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ b^{1, 965}_0 ∧ -p_965) -> (-b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ -b^{1, 966}_0) c in CNF: c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ p_965 ∨ -b^{1, 966}_2 c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ p_965 ∨ -b^{1, 966}_1 c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ p_965 ∨ -b^{1, 966}_0 c in DIMACS: 4055 4056 -4057 965 -4058 0 4055 4056 -4057 965 -4059 0 4055 4056 -4057 965 -4060 0 c 0-1 --> -1 c (-b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ -b^{1, 965}_0 ∧ -p_965) -> ( b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ b^{1, 966}_0) c in CNF: c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ p_965 ∨ b^{1, 966}_2 c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ p_965 ∨ -b^{1, 966}_1 c b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ p_965 ∨ b^{1, 966}_0 c in DIMACS: 4055 4056 4057 965 4058 0 4055 4056 4057 965 -4059 0 4055 4056 4057 965 4060 0 c -1-1 --> -2 c ( b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ b^{1, 965}_0 ∧ -p_965) -> ( b^{1, 966}_2 ∧ b^{1, 966}_1 ∧ -b^{1, 966}_0) c in CNF: c -b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ p_965 ∨ b^{1, 966}_2 c -b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ p_965 ∨ b^{1, 966}_1 c -b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ p_965 ∨ -b^{1, 966}_0 c in DIMACS: -4055 4056 -4057 965 4058 0 -4055 4056 -4057 965 4059 0 -4055 4056 -4057 965 -4060 0 c -2-1 --> break c ( b^{1, 965}_2 ∧ b^{1, 965}_1 ∧ -b^{1, 965}_0 ∧ -p_965) -> break c in CNF: c -b^{1, 965}_2 ∨ -b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ p_965 ∨ break c in DIMACS: -4055 -4056 4057 965 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 965}_2 ∧ -b^{1, 965}_1 ∧ -b^{1, 965}_0 ∧ true) c in CNF: c -b^{1, 965}_2 ∨ b^{1, 965}_1 ∨ b^{1, 965}_0 ∨ false c in DIMACS: -4055 4056 4057 0 c 3 does not represent an automaton state. c -(-b^{1, 965}_2 ∧ b^{1, 965}_1 ∧ b^{1, 965}_0 ∧ true) c in CNF: c b^{1, 965}_2 ∨ -b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ false c in DIMACS: 4055 -4056 -4057 0 c -3 does not represent an automaton state. c -( b^{1, 965}_2 ∧ b^{1, 965}_1 ∧ b^{1, 965}_0 ∧ true) c in CNF: c -b^{1, 965}_2 ∨ -b^{1, 965}_1 ∨ -b^{1, 965}_0 ∨ false c in DIMACS: -4055 -4056 -4057 0 c i = 966 c -2+1 --> -1 c ( b^{1, 966}_2 ∧ b^{1, 966}_1 ∧ -b^{1, 966}_0 ∧ p_966) -> ( b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ b^{1, 967}_0) c in CNF: c -b^{1, 966}_2 ∨ -b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ -p_966 ∨ b^{1, 967}_2 c -b^{1, 966}_2 ∨ -b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ -p_966 ∨ -b^{1, 967}_1 c -b^{1, 966}_2 ∨ -b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ -p_966 ∨ b^{1, 967}_0 c in DIMACS: -4058 -4059 4060 -966 4061 0 -4058 -4059 4060 -966 -4062 0 -4058 -4059 4060 -966 4063 0 c -1+1 --> 0 c ( b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ b^{1, 966}_0 ∧ p_966) -> (-b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ -b^{1, 967}_0) c in CNF: c -b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ -p_966 ∨ -b^{1, 967}_2 c -b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ -p_966 ∨ -b^{1, 967}_1 c -b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ -p_966 ∨ -b^{1, 967}_0 c in DIMACS: -4058 4059 -4060 -966 -4061 0 -4058 4059 -4060 -966 -4062 0 -4058 4059 -4060 -966 -4063 0 c 0+1 --> 1 c (-b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ -b^{1, 966}_0 ∧ p_966) -> (-b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ b^{1, 967}_0) c in CNF: c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ -p_966 ∨ -b^{1, 967}_2 c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ -p_966 ∨ -b^{1, 967}_1 c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ -p_966 ∨ b^{1, 967}_0 c in DIMACS: 4058 4059 4060 -966 -4061 0 4058 4059 4060 -966 -4062 0 4058 4059 4060 -966 4063 0 c 1+1 --> 2 c (-b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ b^{1, 966}_0 ∧ p_966) -> (-b^{1, 967}_2 ∧ b^{1, 967}_1 ∧ -b^{1, 967}_0) c in CNF: c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ -p_966 ∨ -b^{1, 967}_2 c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ -p_966 ∨ b^{1, 967}_1 c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ -p_966 ∨ -b^{1, 967}_0 c in DIMACS: 4058 4059 -4060 -966 -4061 0 4058 4059 -4060 -966 4062 0 4058 4059 -4060 -966 -4063 0 c 2+1 --> break c (-b^{1, 966}_2 ∧ b^{1, 966}_1 ∧ -b^{1, 966}_0 ∧ p_966) -> break c in CNF: c b^{1, 966}_2 ∨ -b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ -p_966 ∨ break c in DIMACS: 4058 -4059 4060 -966 1162 0 c 2-1 --> 1 c (-b^{1, 966}_2 ∧ b^{1, 966}_1 ∧ -b^{1, 966}_0 ∧ -p_966) -> (-b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ b^{1, 967}_0) c in CNF: c b^{1, 966}_2 ∨ -b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ p_966 ∨ -b^{1, 967}_2 c b^{1, 966}_2 ∨ -b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ p_966 ∨ -b^{1, 967}_1 c b^{1, 966}_2 ∨ -b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ p_966 ∨ b^{1, 967}_0 c in DIMACS: 4058 -4059 4060 966 -4061 0 4058 -4059 4060 966 -4062 0 4058 -4059 4060 966 4063 0 c 1-1 --> 0 c (-b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ b^{1, 966}_0 ∧ -p_966) -> (-b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ -b^{1, 967}_0) c in CNF: c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ p_966 ∨ -b^{1, 967}_2 c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ p_966 ∨ -b^{1, 967}_1 c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ p_966 ∨ -b^{1, 967}_0 c in DIMACS: 4058 4059 -4060 966 -4061 0 4058 4059 -4060 966 -4062 0 4058 4059 -4060 966 -4063 0 c 0-1 --> -1 c (-b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ -b^{1, 966}_0 ∧ -p_966) -> ( b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ b^{1, 967}_0) c in CNF: c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ p_966 ∨ b^{1, 967}_2 c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ p_966 ∨ -b^{1, 967}_1 c b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ p_966 ∨ b^{1, 967}_0 c in DIMACS: 4058 4059 4060 966 4061 0 4058 4059 4060 966 -4062 0 4058 4059 4060 966 4063 0 c -1-1 --> -2 c ( b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ b^{1, 966}_0 ∧ -p_966) -> ( b^{1, 967}_2 ∧ b^{1, 967}_1 ∧ -b^{1, 967}_0) c in CNF: c -b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ p_966 ∨ b^{1, 967}_2 c -b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ p_966 ∨ b^{1, 967}_1 c -b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ p_966 ∨ -b^{1, 967}_0 c in DIMACS: -4058 4059 -4060 966 4061 0 -4058 4059 -4060 966 4062 0 -4058 4059 -4060 966 -4063 0 c -2-1 --> break c ( b^{1, 966}_2 ∧ b^{1, 966}_1 ∧ -b^{1, 966}_0 ∧ -p_966) -> break c in CNF: c -b^{1, 966}_2 ∨ -b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ p_966 ∨ break c in DIMACS: -4058 -4059 4060 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 966}_2 ∧ -b^{1, 966}_1 ∧ -b^{1, 966}_0 ∧ true) c in CNF: c -b^{1, 966}_2 ∨ b^{1, 966}_1 ∨ b^{1, 966}_0 ∨ false c in DIMACS: -4058 4059 4060 0 c 3 does not represent an automaton state. c -(-b^{1, 966}_2 ∧ b^{1, 966}_1 ∧ b^{1, 966}_0 ∧ true) c in CNF: c b^{1, 966}_2 ∨ -b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ false c in DIMACS: 4058 -4059 -4060 0 c -3 does not represent an automaton state. c -( b^{1, 966}_2 ∧ b^{1, 966}_1 ∧ b^{1, 966}_0 ∧ true) c in CNF: c -b^{1, 966}_2 ∨ -b^{1, 966}_1 ∨ -b^{1, 966}_0 ∨ false c in DIMACS: -4058 -4059 -4060 0 c i = 967 c -2+1 --> -1 c ( b^{1, 967}_2 ∧ b^{1, 967}_1 ∧ -b^{1, 967}_0 ∧ p_967) -> ( b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ b^{1, 968}_0) c in CNF: c -b^{1, 967}_2 ∨ -b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ -p_967 ∨ b^{1, 968}_2 c -b^{1, 967}_2 ∨ -b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ -p_967 ∨ -b^{1, 968}_1 c -b^{1, 967}_2 ∨ -b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ -p_967 ∨ b^{1, 968}_0 c in DIMACS: -4061 -4062 4063 -967 4064 0 -4061 -4062 4063 -967 -4065 0 -4061 -4062 4063 -967 4066 0 c -1+1 --> 0 c ( b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ b^{1, 967}_0 ∧ p_967) -> (-b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ -b^{1, 968}_0) c in CNF: c -b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ -p_967 ∨ -b^{1, 968}_2 c -b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ -p_967 ∨ -b^{1, 968}_1 c -b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ -p_967 ∨ -b^{1, 968}_0 c in DIMACS: -4061 4062 -4063 -967 -4064 0 -4061 4062 -4063 -967 -4065 0 -4061 4062 -4063 -967 -4066 0 c 0+1 --> 1 c (-b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ -b^{1, 967}_0 ∧ p_967) -> (-b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ b^{1, 968}_0) c in CNF: c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ -p_967 ∨ -b^{1, 968}_2 c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ -p_967 ∨ -b^{1, 968}_1 c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ -p_967 ∨ b^{1, 968}_0 c in DIMACS: 4061 4062 4063 -967 -4064 0 4061 4062 4063 -967 -4065 0 4061 4062 4063 -967 4066 0 c 1+1 --> 2 c (-b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ b^{1, 967}_0 ∧ p_967) -> (-b^{1, 968}_2 ∧ b^{1, 968}_1 ∧ -b^{1, 968}_0) c in CNF: c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ -p_967 ∨ -b^{1, 968}_2 c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ -p_967 ∨ b^{1, 968}_1 c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ -p_967 ∨ -b^{1, 968}_0 c in DIMACS: 4061 4062 -4063 -967 -4064 0 4061 4062 -4063 -967 4065 0 4061 4062 -4063 -967 -4066 0 c 2+1 --> break c (-b^{1, 967}_2 ∧ b^{1, 967}_1 ∧ -b^{1, 967}_0 ∧ p_967) -> break c in CNF: c b^{1, 967}_2 ∨ -b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ -p_967 ∨ break c in DIMACS: 4061 -4062 4063 -967 1162 0 c 2-1 --> 1 c (-b^{1, 967}_2 ∧ b^{1, 967}_1 ∧ -b^{1, 967}_0 ∧ -p_967) -> (-b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ b^{1, 968}_0) c in CNF: c b^{1, 967}_2 ∨ -b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ p_967 ∨ -b^{1, 968}_2 c b^{1, 967}_2 ∨ -b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ p_967 ∨ -b^{1, 968}_1 c b^{1, 967}_2 ∨ -b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ p_967 ∨ b^{1, 968}_0 c in DIMACS: 4061 -4062 4063 967 -4064 0 4061 -4062 4063 967 -4065 0 4061 -4062 4063 967 4066 0 c 1-1 --> 0 c (-b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ b^{1, 967}_0 ∧ -p_967) -> (-b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ -b^{1, 968}_0) c in CNF: c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ p_967 ∨ -b^{1, 968}_2 c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ p_967 ∨ -b^{1, 968}_1 c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ p_967 ∨ -b^{1, 968}_0 c in DIMACS: 4061 4062 -4063 967 -4064 0 4061 4062 -4063 967 -4065 0 4061 4062 -4063 967 -4066 0 c 0-1 --> -1 c (-b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ -b^{1, 967}_0 ∧ -p_967) -> ( b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ b^{1, 968}_0) c in CNF: c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ p_967 ∨ b^{1, 968}_2 c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ p_967 ∨ -b^{1, 968}_1 c b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ p_967 ∨ b^{1, 968}_0 c in DIMACS: 4061 4062 4063 967 4064 0 4061 4062 4063 967 -4065 0 4061 4062 4063 967 4066 0 c -1-1 --> -2 c ( b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ b^{1, 967}_0 ∧ -p_967) -> ( b^{1, 968}_2 ∧ b^{1, 968}_1 ∧ -b^{1, 968}_0) c in CNF: c -b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ p_967 ∨ b^{1, 968}_2 c -b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ p_967 ∨ b^{1, 968}_1 c -b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ p_967 ∨ -b^{1, 968}_0 c in DIMACS: -4061 4062 -4063 967 4064 0 -4061 4062 -4063 967 4065 0 -4061 4062 -4063 967 -4066 0 c -2-1 --> break c ( b^{1, 967}_2 ∧ b^{1, 967}_1 ∧ -b^{1, 967}_0 ∧ -p_967) -> break c in CNF: c -b^{1, 967}_2 ∨ -b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ p_967 ∨ break c in DIMACS: -4061 -4062 4063 967 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 967}_2 ∧ -b^{1, 967}_1 ∧ -b^{1, 967}_0 ∧ true) c in CNF: c -b^{1, 967}_2 ∨ b^{1, 967}_1 ∨ b^{1, 967}_0 ∨ false c in DIMACS: -4061 4062 4063 0 c 3 does not represent an automaton state. c -(-b^{1, 967}_2 ∧ b^{1, 967}_1 ∧ b^{1, 967}_0 ∧ true) c in CNF: c b^{1, 967}_2 ∨ -b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ false c in DIMACS: 4061 -4062 -4063 0 c -3 does not represent an automaton state. c -( b^{1, 967}_2 ∧ b^{1, 967}_1 ∧ b^{1, 967}_0 ∧ true) c in CNF: c -b^{1, 967}_2 ∨ -b^{1, 967}_1 ∨ -b^{1, 967}_0 ∨ false c in DIMACS: -4061 -4062 -4063 0 c i = 968 c -2+1 --> -1 c ( b^{1, 968}_2 ∧ b^{1, 968}_1 ∧ -b^{1, 968}_0 ∧ p_968) -> ( b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ b^{1, 969}_0) c in CNF: c -b^{1, 968}_2 ∨ -b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ -p_968 ∨ b^{1, 969}_2 c -b^{1, 968}_2 ∨ -b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ -p_968 ∨ -b^{1, 969}_1 c -b^{1, 968}_2 ∨ -b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ -p_968 ∨ b^{1, 969}_0 c in DIMACS: -4064 -4065 4066 -968 4067 0 -4064 -4065 4066 -968 -4068 0 -4064 -4065 4066 -968 4069 0 c -1+1 --> 0 c ( b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ b^{1, 968}_0 ∧ p_968) -> (-b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ -b^{1, 969}_0) c in CNF: c -b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ -p_968 ∨ -b^{1, 969}_2 c -b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ -p_968 ∨ -b^{1, 969}_1 c -b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ -p_968 ∨ -b^{1, 969}_0 c in DIMACS: -4064 4065 -4066 -968 -4067 0 -4064 4065 -4066 -968 -4068 0 -4064 4065 -4066 -968 -4069 0 c 0+1 --> 1 c (-b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ -b^{1, 968}_0 ∧ p_968) -> (-b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ b^{1, 969}_0) c in CNF: c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ -p_968 ∨ -b^{1, 969}_2 c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ -p_968 ∨ -b^{1, 969}_1 c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ -p_968 ∨ b^{1, 969}_0 c in DIMACS: 4064 4065 4066 -968 -4067 0 4064 4065 4066 -968 -4068 0 4064 4065 4066 -968 4069 0 c 1+1 --> 2 c (-b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ b^{1, 968}_0 ∧ p_968) -> (-b^{1, 969}_2 ∧ b^{1, 969}_1 ∧ -b^{1, 969}_0) c in CNF: c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ -p_968 ∨ -b^{1, 969}_2 c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ -p_968 ∨ b^{1, 969}_1 c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ -p_968 ∨ -b^{1, 969}_0 c in DIMACS: 4064 4065 -4066 -968 -4067 0 4064 4065 -4066 -968 4068 0 4064 4065 -4066 -968 -4069 0 c 2+1 --> break c (-b^{1, 968}_2 ∧ b^{1, 968}_1 ∧ -b^{1, 968}_0 ∧ p_968) -> break c in CNF: c b^{1, 968}_2 ∨ -b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ -p_968 ∨ break c in DIMACS: 4064 -4065 4066 -968 1162 0 c 2-1 --> 1 c (-b^{1, 968}_2 ∧ b^{1, 968}_1 ∧ -b^{1, 968}_0 ∧ -p_968) -> (-b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ b^{1, 969}_0) c in CNF: c b^{1, 968}_2 ∨ -b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ p_968 ∨ -b^{1, 969}_2 c b^{1, 968}_2 ∨ -b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ p_968 ∨ -b^{1, 969}_1 c b^{1, 968}_2 ∨ -b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ p_968 ∨ b^{1, 969}_0 c in DIMACS: 4064 -4065 4066 968 -4067 0 4064 -4065 4066 968 -4068 0 4064 -4065 4066 968 4069 0 c 1-1 --> 0 c (-b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ b^{1, 968}_0 ∧ -p_968) -> (-b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ -b^{1, 969}_0) c in CNF: c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ p_968 ∨ -b^{1, 969}_2 c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ p_968 ∨ -b^{1, 969}_1 c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ p_968 ∨ -b^{1, 969}_0 c in DIMACS: 4064 4065 -4066 968 -4067 0 4064 4065 -4066 968 -4068 0 4064 4065 -4066 968 -4069 0 c 0-1 --> -1 c (-b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ -b^{1, 968}_0 ∧ -p_968) -> ( b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ b^{1, 969}_0) c in CNF: c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ p_968 ∨ b^{1, 969}_2 c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ p_968 ∨ -b^{1, 969}_1 c b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ p_968 ∨ b^{1, 969}_0 c in DIMACS: 4064 4065 4066 968 4067 0 4064 4065 4066 968 -4068 0 4064 4065 4066 968 4069 0 c -1-1 --> -2 c ( b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ b^{1, 968}_0 ∧ -p_968) -> ( b^{1, 969}_2 ∧ b^{1, 969}_1 ∧ -b^{1, 969}_0) c in CNF: c -b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ p_968 ∨ b^{1, 969}_2 c -b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ p_968 ∨ b^{1, 969}_1 c -b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ p_968 ∨ -b^{1, 969}_0 c in DIMACS: -4064 4065 -4066 968 4067 0 -4064 4065 -4066 968 4068 0 -4064 4065 -4066 968 -4069 0 c -2-1 --> break c ( b^{1, 968}_2 ∧ b^{1, 968}_1 ∧ -b^{1, 968}_0 ∧ -p_968) -> break c in CNF: c -b^{1, 968}_2 ∨ -b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ p_968 ∨ break c in DIMACS: -4064 -4065 4066 968 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 968}_2 ∧ -b^{1, 968}_1 ∧ -b^{1, 968}_0 ∧ true) c in CNF: c -b^{1, 968}_2 ∨ b^{1, 968}_1 ∨ b^{1, 968}_0 ∨ false c in DIMACS: -4064 4065 4066 0 c 3 does not represent an automaton state. c -(-b^{1, 968}_2 ∧ b^{1, 968}_1 ∧ b^{1, 968}_0 ∧ true) c in CNF: c b^{1, 968}_2 ∨ -b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ false c in DIMACS: 4064 -4065 -4066 0 c -3 does not represent an automaton state. c -( b^{1, 968}_2 ∧ b^{1, 968}_1 ∧ b^{1, 968}_0 ∧ true) c in CNF: c -b^{1, 968}_2 ∨ -b^{1, 968}_1 ∨ -b^{1, 968}_0 ∨ false c in DIMACS: -4064 -4065 -4066 0 c i = 969 c -2+1 --> -1 c ( b^{1, 969}_2 ∧ b^{1, 969}_1 ∧ -b^{1, 969}_0 ∧ p_969) -> ( b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ b^{1, 970}_0) c in CNF: c -b^{1, 969}_2 ∨ -b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ -p_969 ∨ b^{1, 970}_2 c -b^{1, 969}_2 ∨ -b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ -p_969 ∨ -b^{1, 970}_1 c -b^{1, 969}_2 ∨ -b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ -p_969 ∨ b^{1, 970}_0 c in DIMACS: -4067 -4068 4069 -969 4070 0 -4067 -4068 4069 -969 -4071 0 -4067 -4068 4069 -969 4072 0 c -1+1 --> 0 c ( b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ b^{1, 969}_0 ∧ p_969) -> (-b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ -b^{1, 970}_0) c in CNF: c -b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ -p_969 ∨ -b^{1, 970}_2 c -b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ -p_969 ∨ -b^{1, 970}_1 c -b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ -p_969 ∨ -b^{1, 970}_0 c in DIMACS: -4067 4068 -4069 -969 -4070 0 -4067 4068 -4069 -969 -4071 0 -4067 4068 -4069 -969 -4072 0 c 0+1 --> 1 c (-b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ -b^{1, 969}_0 ∧ p_969) -> (-b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ b^{1, 970}_0) c in CNF: c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ -p_969 ∨ -b^{1, 970}_2 c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ -p_969 ∨ -b^{1, 970}_1 c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ -p_969 ∨ b^{1, 970}_0 c in DIMACS: 4067 4068 4069 -969 -4070 0 4067 4068 4069 -969 -4071 0 4067 4068 4069 -969 4072 0 c 1+1 --> 2 c (-b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ b^{1, 969}_0 ∧ p_969) -> (-b^{1, 970}_2 ∧ b^{1, 970}_1 ∧ -b^{1, 970}_0) c in CNF: c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ -p_969 ∨ -b^{1, 970}_2 c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ -p_969 ∨ b^{1, 970}_1 c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ -p_969 ∨ -b^{1, 970}_0 c in DIMACS: 4067 4068 -4069 -969 -4070 0 4067 4068 -4069 -969 4071 0 4067 4068 -4069 -969 -4072 0 c 2+1 --> break c (-b^{1, 969}_2 ∧ b^{1, 969}_1 ∧ -b^{1, 969}_0 ∧ p_969) -> break c in CNF: c b^{1, 969}_2 ∨ -b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ -p_969 ∨ break c in DIMACS: 4067 -4068 4069 -969 1162 0 c 2-1 --> 1 c (-b^{1, 969}_2 ∧ b^{1, 969}_1 ∧ -b^{1, 969}_0 ∧ -p_969) -> (-b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ b^{1, 970}_0) c in CNF: c b^{1, 969}_2 ∨ -b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ p_969 ∨ -b^{1, 970}_2 c b^{1, 969}_2 ∨ -b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ p_969 ∨ -b^{1, 970}_1 c b^{1, 969}_2 ∨ -b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ p_969 ∨ b^{1, 970}_0 c in DIMACS: 4067 -4068 4069 969 -4070 0 4067 -4068 4069 969 -4071 0 4067 -4068 4069 969 4072 0 c 1-1 --> 0 c (-b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ b^{1, 969}_0 ∧ -p_969) -> (-b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ -b^{1, 970}_0) c in CNF: c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ p_969 ∨ -b^{1, 970}_2 c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ p_969 ∨ -b^{1, 970}_1 c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ p_969 ∨ -b^{1, 970}_0 c in DIMACS: 4067 4068 -4069 969 -4070 0 4067 4068 -4069 969 -4071 0 4067 4068 -4069 969 -4072 0 c 0-1 --> -1 c (-b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ -b^{1, 969}_0 ∧ -p_969) -> ( b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ b^{1, 970}_0) c in CNF: c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ p_969 ∨ b^{1, 970}_2 c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ p_969 ∨ -b^{1, 970}_1 c b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ p_969 ∨ b^{1, 970}_0 c in DIMACS: 4067 4068 4069 969 4070 0 4067 4068 4069 969 -4071 0 4067 4068 4069 969 4072 0 c -1-1 --> -2 c ( b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ b^{1, 969}_0 ∧ -p_969) -> ( b^{1, 970}_2 ∧ b^{1, 970}_1 ∧ -b^{1, 970}_0) c in CNF: c -b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ p_969 ∨ b^{1, 970}_2 c -b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ p_969 ∨ b^{1, 970}_1 c -b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ p_969 ∨ -b^{1, 970}_0 c in DIMACS: -4067 4068 -4069 969 4070 0 -4067 4068 -4069 969 4071 0 -4067 4068 -4069 969 -4072 0 c -2-1 --> break c ( b^{1, 969}_2 ∧ b^{1, 969}_1 ∧ -b^{1, 969}_0 ∧ -p_969) -> break c in CNF: c -b^{1, 969}_2 ∨ -b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ p_969 ∨ break c in DIMACS: -4067 -4068 4069 969 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 969}_2 ∧ -b^{1, 969}_1 ∧ -b^{1, 969}_0 ∧ true) c in CNF: c -b^{1, 969}_2 ∨ b^{1, 969}_1 ∨ b^{1, 969}_0 ∨ false c in DIMACS: -4067 4068 4069 0 c 3 does not represent an automaton state. c -(-b^{1, 969}_2 ∧ b^{1, 969}_1 ∧ b^{1, 969}_0 ∧ true) c in CNF: c b^{1, 969}_2 ∨ -b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ false c in DIMACS: 4067 -4068 -4069 0 c -3 does not represent an automaton state. c -( b^{1, 969}_2 ∧ b^{1, 969}_1 ∧ b^{1, 969}_0 ∧ true) c in CNF: c -b^{1, 969}_2 ∨ -b^{1, 969}_1 ∨ -b^{1, 969}_0 ∨ false c in DIMACS: -4067 -4068 -4069 0 c i = 970 c -2+1 --> -1 c ( b^{1, 970}_2 ∧ b^{1, 970}_1 ∧ -b^{1, 970}_0 ∧ p_970) -> ( b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ b^{1, 971}_0) c in CNF: c -b^{1, 970}_2 ∨ -b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ -p_970 ∨ b^{1, 971}_2 c -b^{1, 970}_2 ∨ -b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ -p_970 ∨ -b^{1, 971}_1 c -b^{1, 970}_2 ∨ -b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ -p_970 ∨ b^{1, 971}_0 c in DIMACS: -4070 -4071 4072 -970 4073 0 -4070 -4071 4072 -970 -4074 0 -4070 -4071 4072 -970 4075 0 c -1+1 --> 0 c ( b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ b^{1, 970}_0 ∧ p_970) -> (-b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ -b^{1, 971}_0) c in CNF: c -b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ -p_970 ∨ -b^{1, 971}_2 c -b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ -p_970 ∨ -b^{1, 971}_1 c -b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ -p_970 ∨ -b^{1, 971}_0 c in DIMACS: -4070 4071 -4072 -970 -4073 0 -4070 4071 -4072 -970 -4074 0 -4070 4071 -4072 -970 -4075 0 c 0+1 --> 1 c (-b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ -b^{1, 970}_0 ∧ p_970) -> (-b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ b^{1, 971}_0) c in CNF: c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ -p_970 ∨ -b^{1, 971}_2 c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ -p_970 ∨ -b^{1, 971}_1 c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ -p_970 ∨ b^{1, 971}_0 c in DIMACS: 4070 4071 4072 -970 -4073 0 4070 4071 4072 -970 -4074 0 4070 4071 4072 -970 4075 0 c 1+1 --> 2 c (-b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ b^{1, 970}_0 ∧ p_970) -> (-b^{1, 971}_2 ∧ b^{1, 971}_1 ∧ -b^{1, 971}_0) c in CNF: c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ -p_970 ∨ -b^{1, 971}_2 c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ -p_970 ∨ b^{1, 971}_1 c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ -p_970 ∨ -b^{1, 971}_0 c in DIMACS: 4070 4071 -4072 -970 -4073 0 4070 4071 -4072 -970 4074 0 4070 4071 -4072 -970 -4075 0 c 2+1 --> break c (-b^{1, 970}_2 ∧ b^{1, 970}_1 ∧ -b^{1, 970}_0 ∧ p_970) -> break c in CNF: c b^{1, 970}_2 ∨ -b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ -p_970 ∨ break c in DIMACS: 4070 -4071 4072 -970 1162 0 c 2-1 --> 1 c (-b^{1, 970}_2 ∧ b^{1, 970}_1 ∧ -b^{1, 970}_0 ∧ -p_970) -> (-b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ b^{1, 971}_0) c in CNF: c b^{1, 970}_2 ∨ -b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ p_970 ∨ -b^{1, 971}_2 c b^{1, 970}_2 ∨ -b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ p_970 ∨ -b^{1, 971}_1 c b^{1, 970}_2 ∨ -b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ p_970 ∨ b^{1, 971}_0 c in DIMACS: 4070 -4071 4072 970 -4073 0 4070 -4071 4072 970 -4074 0 4070 -4071 4072 970 4075 0 c 1-1 --> 0 c (-b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ b^{1, 970}_0 ∧ -p_970) -> (-b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ -b^{1, 971}_0) c in CNF: c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ p_970 ∨ -b^{1, 971}_2 c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ p_970 ∨ -b^{1, 971}_1 c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ p_970 ∨ -b^{1, 971}_0 c in DIMACS: 4070 4071 -4072 970 -4073 0 4070 4071 -4072 970 -4074 0 4070 4071 -4072 970 -4075 0 c 0-1 --> -1 c (-b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ -b^{1, 970}_0 ∧ -p_970) -> ( b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ b^{1, 971}_0) c in CNF: c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ p_970 ∨ b^{1, 971}_2 c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ p_970 ∨ -b^{1, 971}_1 c b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ p_970 ∨ b^{1, 971}_0 c in DIMACS: 4070 4071 4072 970 4073 0 4070 4071 4072 970 -4074 0 4070 4071 4072 970 4075 0 c -1-1 --> -2 c ( b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ b^{1, 970}_0 ∧ -p_970) -> ( b^{1, 971}_2 ∧ b^{1, 971}_1 ∧ -b^{1, 971}_0) c in CNF: c -b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ p_970 ∨ b^{1, 971}_2 c -b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ p_970 ∨ b^{1, 971}_1 c -b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ p_970 ∨ -b^{1, 971}_0 c in DIMACS: -4070 4071 -4072 970 4073 0 -4070 4071 -4072 970 4074 0 -4070 4071 -4072 970 -4075 0 c -2-1 --> break c ( b^{1, 970}_2 ∧ b^{1, 970}_1 ∧ -b^{1, 970}_0 ∧ -p_970) -> break c in CNF: c -b^{1, 970}_2 ∨ -b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ p_970 ∨ break c in DIMACS: -4070 -4071 4072 970 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 970}_2 ∧ -b^{1, 970}_1 ∧ -b^{1, 970}_0 ∧ true) c in CNF: c -b^{1, 970}_2 ∨ b^{1, 970}_1 ∨ b^{1, 970}_0 ∨ false c in DIMACS: -4070 4071 4072 0 c 3 does not represent an automaton state. c -(-b^{1, 970}_2 ∧ b^{1, 970}_1 ∧ b^{1, 970}_0 ∧ true) c in CNF: c b^{1, 970}_2 ∨ -b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ false c in DIMACS: 4070 -4071 -4072 0 c -3 does not represent an automaton state. c -( b^{1, 970}_2 ∧ b^{1, 970}_1 ∧ b^{1, 970}_0 ∧ true) c in CNF: c -b^{1, 970}_2 ∨ -b^{1, 970}_1 ∨ -b^{1, 970}_0 ∨ false c in DIMACS: -4070 -4071 -4072 0 c i = 971 c -2+1 --> -1 c ( b^{1, 971}_2 ∧ b^{1, 971}_1 ∧ -b^{1, 971}_0 ∧ p_971) -> ( b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ b^{1, 972}_0) c in CNF: c -b^{1, 971}_2 ∨ -b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ -p_971 ∨ b^{1, 972}_2 c -b^{1, 971}_2 ∨ -b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ -p_971 ∨ -b^{1, 972}_1 c -b^{1, 971}_2 ∨ -b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ -p_971 ∨ b^{1, 972}_0 c in DIMACS: -4073 -4074 4075 -971 4076 0 -4073 -4074 4075 -971 -4077 0 -4073 -4074 4075 -971 4078 0 c -1+1 --> 0 c ( b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ b^{1, 971}_0 ∧ p_971) -> (-b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ -b^{1, 972}_0) c in CNF: c -b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ -p_971 ∨ -b^{1, 972}_2 c -b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ -p_971 ∨ -b^{1, 972}_1 c -b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ -p_971 ∨ -b^{1, 972}_0 c in DIMACS: -4073 4074 -4075 -971 -4076 0 -4073 4074 -4075 -971 -4077 0 -4073 4074 -4075 -971 -4078 0 c 0+1 --> 1 c (-b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ -b^{1, 971}_0 ∧ p_971) -> (-b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ b^{1, 972}_0) c in CNF: c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ -p_971 ∨ -b^{1, 972}_2 c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ -p_971 ∨ -b^{1, 972}_1 c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ -p_971 ∨ b^{1, 972}_0 c in DIMACS: 4073 4074 4075 -971 -4076 0 4073 4074 4075 -971 -4077 0 4073 4074 4075 -971 4078 0 c 1+1 --> 2 c (-b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ b^{1, 971}_0 ∧ p_971) -> (-b^{1, 972}_2 ∧ b^{1, 972}_1 ∧ -b^{1, 972}_0) c in CNF: c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ -p_971 ∨ -b^{1, 972}_2 c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ -p_971 ∨ b^{1, 972}_1 c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ -p_971 ∨ -b^{1, 972}_0 c in DIMACS: 4073 4074 -4075 -971 -4076 0 4073 4074 -4075 -971 4077 0 4073 4074 -4075 -971 -4078 0 c 2+1 --> break c (-b^{1, 971}_2 ∧ b^{1, 971}_1 ∧ -b^{1, 971}_0 ∧ p_971) -> break c in CNF: c b^{1, 971}_2 ∨ -b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ -p_971 ∨ break c in DIMACS: 4073 -4074 4075 -971 1162 0 c 2-1 --> 1 c (-b^{1, 971}_2 ∧ b^{1, 971}_1 ∧ -b^{1, 971}_0 ∧ -p_971) -> (-b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ b^{1, 972}_0) c in CNF: c b^{1, 971}_2 ∨ -b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ p_971 ∨ -b^{1, 972}_2 c b^{1, 971}_2 ∨ -b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ p_971 ∨ -b^{1, 972}_1 c b^{1, 971}_2 ∨ -b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ p_971 ∨ b^{1, 972}_0 c in DIMACS: 4073 -4074 4075 971 -4076 0 4073 -4074 4075 971 -4077 0 4073 -4074 4075 971 4078 0 c 1-1 --> 0 c (-b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ b^{1, 971}_0 ∧ -p_971) -> (-b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ -b^{1, 972}_0) c in CNF: c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ p_971 ∨ -b^{1, 972}_2 c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ p_971 ∨ -b^{1, 972}_1 c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ p_971 ∨ -b^{1, 972}_0 c in DIMACS: 4073 4074 -4075 971 -4076 0 4073 4074 -4075 971 -4077 0 4073 4074 -4075 971 -4078 0 c 0-1 --> -1 c (-b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ -b^{1, 971}_0 ∧ -p_971) -> ( b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ b^{1, 972}_0) c in CNF: c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ p_971 ∨ b^{1, 972}_2 c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ p_971 ∨ -b^{1, 972}_1 c b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ p_971 ∨ b^{1, 972}_0 c in DIMACS: 4073 4074 4075 971 4076 0 4073 4074 4075 971 -4077 0 4073 4074 4075 971 4078 0 c -1-1 --> -2 c ( b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ b^{1, 971}_0 ∧ -p_971) -> ( b^{1, 972}_2 ∧ b^{1, 972}_1 ∧ -b^{1, 972}_0) c in CNF: c -b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ p_971 ∨ b^{1, 972}_2 c -b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ p_971 ∨ b^{1, 972}_1 c -b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ p_971 ∨ -b^{1, 972}_0 c in DIMACS: -4073 4074 -4075 971 4076 0 -4073 4074 -4075 971 4077 0 -4073 4074 -4075 971 -4078 0 c -2-1 --> break c ( b^{1, 971}_2 ∧ b^{1, 971}_1 ∧ -b^{1, 971}_0 ∧ -p_971) -> break c in CNF: c -b^{1, 971}_2 ∨ -b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ p_971 ∨ break c in DIMACS: -4073 -4074 4075 971 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 971}_2 ∧ -b^{1, 971}_1 ∧ -b^{1, 971}_0 ∧ true) c in CNF: c -b^{1, 971}_2 ∨ b^{1, 971}_1 ∨ b^{1, 971}_0 ∨ false c in DIMACS: -4073 4074 4075 0 c 3 does not represent an automaton state. c -(-b^{1, 971}_2 ∧ b^{1, 971}_1 ∧ b^{1, 971}_0 ∧ true) c in CNF: c b^{1, 971}_2 ∨ -b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ false c in DIMACS: 4073 -4074 -4075 0 c -3 does not represent an automaton state. c -( b^{1, 971}_2 ∧ b^{1, 971}_1 ∧ b^{1, 971}_0 ∧ true) c in CNF: c -b^{1, 971}_2 ∨ -b^{1, 971}_1 ∨ -b^{1, 971}_0 ∨ false c in DIMACS: -4073 -4074 -4075 0 c i = 972 c -2+1 --> -1 c ( b^{1, 972}_2 ∧ b^{1, 972}_1 ∧ -b^{1, 972}_0 ∧ p_972) -> ( b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ b^{1, 973}_0) c in CNF: c -b^{1, 972}_2 ∨ -b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ -p_972 ∨ b^{1, 973}_2 c -b^{1, 972}_2 ∨ -b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ -p_972 ∨ -b^{1, 973}_1 c -b^{1, 972}_2 ∨ -b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ -p_972 ∨ b^{1, 973}_0 c in DIMACS: -4076 -4077 4078 -972 4079 0 -4076 -4077 4078 -972 -4080 0 -4076 -4077 4078 -972 4081 0 c -1+1 --> 0 c ( b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ b^{1, 972}_0 ∧ p_972) -> (-b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ -b^{1, 973}_0) c in CNF: c -b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ -p_972 ∨ -b^{1, 973}_2 c -b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ -p_972 ∨ -b^{1, 973}_1 c -b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ -p_972 ∨ -b^{1, 973}_0 c in DIMACS: -4076 4077 -4078 -972 -4079 0 -4076 4077 -4078 -972 -4080 0 -4076 4077 -4078 -972 -4081 0 c 0+1 --> 1 c (-b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ -b^{1, 972}_0 ∧ p_972) -> (-b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ b^{1, 973}_0) c in CNF: c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ -p_972 ∨ -b^{1, 973}_2 c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ -p_972 ∨ -b^{1, 973}_1 c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ -p_972 ∨ b^{1, 973}_0 c in DIMACS: 4076 4077 4078 -972 -4079 0 4076 4077 4078 -972 -4080 0 4076 4077 4078 -972 4081 0 c 1+1 --> 2 c (-b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ b^{1, 972}_0 ∧ p_972) -> (-b^{1, 973}_2 ∧ b^{1, 973}_1 ∧ -b^{1, 973}_0) c in CNF: c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ -p_972 ∨ -b^{1, 973}_2 c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ -p_972 ∨ b^{1, 973}_1 c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ -p_972 ∨ -b^{1, 973}_0 c in DIMACS: 4076 4077 -4078 -972 -4079 0 4076 4077 -4078 -972 4080 0 4076 4077 -4078 -972 -4081 0 c 2+1 --> break c (-b^{1, 972}_2 ∧ b^{1, 972}_1 ∧ -b^{1, 972}_0 ∧ p_972) -> break c in CNF: c b^{1, 972}_2 ∨ -b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ -p_972 ∨ break c in DIMACS: 4076 -4077 4078 -972 1162 0 c 2-1 --> 1 c (-b^{1, 972}_2 ∧ b^{1, 972}_1 ∧ -b^{1, 972}_0 ∧ -p_972) -> (-b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ b^{1, 973}_0) c in CNF: c b^{1, 972}_2 ∨ -b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ p_972 ∨ -b^{1, 973}_2 c b^{1, 972}_2 ∨ -b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ p_972 ∨ -b^{1, 973}_1 c b^{1, 972}_2 ∨ -b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ p_972 ∨ b^{1, 973}_0 c in DIMACS: 4076 -4077 4078 972 -4079 0 4076 -4077 4078 972 -4080 0 4076 -4077 4078 972 4081 0 c 1-1 --> 0 c (-b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ b^{1, 972}_0 ∧ -p_972) -> (-b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ -b^{1, 973}_0) c in CNF: c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ p_972 ∨ -b^{1, 973}_2 c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ p_972 ∨ -b^{1, 973}_1 c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ p_972 ∨ -b^{1, 973}_0 c in DIMACS: 4076 4077 -4078 972 -4079 0 4076 4077 -4078 972 -4080 0 4076 4077 -4078 972 -4081 0 c 0-1 --> -1 c (-b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ -b^{1, 972}_0 ∧ -p_972) -> ( b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ b^{1, 973}_0) c in CNF: c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ p_972 ∨ b^{1, 973}_2 c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ p_972 ∨ -b^{1, 973}_1 c b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ p_972 ∨ b^{1, 973}_0 c in DIMACS: 4076 4077 4078 972 4079 0 4076 4077 4078 972 -4080 0 4076 4077 4078 972 4081 0 c -1-1 --> -2 c ( b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ b^{1, 972}_0 ∧ -p_972) -> ( b^{1, 973}_2 ∧ b^{1, 973}_1 ∧ -b^{1, 973}_0) c in CNF: c -b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ p_972 ∨ b^{1, 973}_2 c -b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ p_972 ∨ b^{1, 973}_1 c -b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ p_972 ∨ -b^{1, 973}_0 c in DIMACS: -4076 4077 -4078 972 4079 0 -4076 4077 -4078 972 4080 0 -4076 4077 -4078 972 -4081 0 c -2-1 --> break c ( b^{1, 972}_2 ∧ b^{1, 972}_1 ∧ -b^{1, 972}_0 ∧ -p_972) -> break c in CNF: c -b^{1, 972}_2 ∨ -b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ p_972 ∨ break c in DIMACS: -4076 -4077 4078 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 972}_2 ∧ -b^{1, 972}_1 ∧ -b^{1, 972}_0 ∧ true) c in CNF: c -b^{1, 972}_2 ∨ b^{1, 972}_1 ∨ b^{1, 972}_0 ∨ false c in DIMACS: -4076 4077 4078 0 c 3 does not represent an automaton state. c -(-b^{1, 972}_2 ∧ b^{1, 972}_1 ∧ b^{1, 972}_0 ∧ true) c in CNF: c b^{1, 972}_2 ∨ -b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ false c in DIMACS: 4076 -4077 -4078 0 c -3 does not represent an automaton state. c -( b^{1, 972}_2 ∧ b^{1, 972}_1 ∧ b^{1, 972}_0 ∧ true) c in CNF: c -b^{1, 972}_2 ∨ -b^{1, 972}_1 ∨ -b^{1, 972}_0 ∨ false c in DIMACS: -4076 -4077 -4078 0 c i = 973 c -2+1 --> -1 c ( b^{1, 973}_2 ∧ b^{1, 973}_1 ∧ -b^{1, 973}_0 ∧ p_973) -> ( b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ b^{1, 974}_0) c in CNF: c -b^{1, 973}_2 ∨ -b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ -p_973 ∨ b^{1, 974}_2 c -b^{1, 973}_2 ∨ -b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ -p_973 ∨ -b^{1, 974}_1 c -b^{1, 973}_2 ∨ -b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ -p_973 ∨ b^{1, 974}_0 c in DIMACS: -4079 -4080 4081 -973 4082 0 -4079 -4080 4081 -973 -4083 0 -4079 -4080 4081 -973 4084 0 c -1+1 --> 0 c ( b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ b^{1, 973}_0 ∧ p_973) -> (-b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ -b^{1, 974}_0) c in CNF: c -b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ -p_973 ∨ -b^{1, 974}_2 c -b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ -p_973 ∨ -b^{1, 974}_1 c -b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ -p_973 ∨ -b^{1, 974}_0 c in DIMACS: -4079 4080 -4081 -973 -4082 0 -4079 4080 -4081 -973 -4083 0 -4079 4080 -4081 -973 -4084 0 c 0+1 --> 1 c (-b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ -b^{1, 973}_0 ∧ p_973) -> (-b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ b^{1, 974}_0) c in CNF: c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ -p_973 ∨ -b^{1, 974}_2 c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ -p_973 ∨ -b^{1, 974}_1 c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ -p_973 ∨ b^{1, 974}_0 c in DIMACS: 4079 4080 4081 -973 -4082 0 4079 4080 4081 -973 -4083 0 4079 4080 4081 -973 4084 0 c 1+1 --> 2 c (-b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ b^{1, 973}_0 ∧ p_973) -> (-b^{1, 974}_2 ∧ b^{1, 974}_1 ∧ -b^{1, 974}_0) c in CNF: c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ -p_973 ∨ -b^{1, 974}_2 c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ -p_973 ∨ b^{1, 974}_1 c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ -p_973 ∨ -b^{1, 974}_0 c in DIMACS: 4079 4080 -4081 -973 -4082 0 4079 4080 -4081 -973 4083 0 4079 4080 -4081 -973 -4084 0 c 2+1 --> break c (-b^{1, 973}_2 ∧ b^{1, 973}_1 ∧ -b^{1, 973}_0 ∧ p_973) -> break c in CNF: c b^{1, 973}_2 ∨ -b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ -p_973 ∨ break c in DIMACS: 4079 -4080 4081 -973 1162 0 c 2-1 --> 1 c (-b^{1, 973}_2 ∧ b^{1, 973}_1 ∧ -b^{1, 973}_0 ∧ -p_973) -> (-b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ b^{1, 974}_0) c in CNF: c b^{1, 973}_2 ∨ -b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ p_973 ∨ -b^{1, 974}_2 c b^{1, 973}_2 ∨ -b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ p_973 ∨ -b^{1, 974}_1 c b^{1, 973}_2 ∨ -b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ p_973 ∨ b^{1, 974}_0 c in DIMACS: 4079 -4080 4081 973 -4082 0 4079 -4080 4081 973 -4083 0 4079 -4080 4081 973 4084 0 c 1-1 --> 0 c (-b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ b^{1, 973}_0 ∧ -p_973) -> (-b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ -b^{1, 974}_0) c in CNF: c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ p_973 ∨ -b^{1, 974}_2 c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ p_973 ∨ -b^{1, 974}_1 c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ p_973 ∨ -b^{1, 974}_0 c in DIMACS: 4079 4080 -4081 973 -4082 0 4079 4080 -4081 973 -4083 0 4079 4080 -4081 973 -4084 0 c 0-1 --> -1 c (-b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ -b^{1, 973}_0 ∧ -p_973) -> ( b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ b^{1, 974}_0) c in CNF: c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ p_973 ∨ b^{1, 974}_2 c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ p_973 ∨ -b^{1, 974}_1 c b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ p_973 ∨ b^{1, 974}_0 c in DIMACS: 4079 4080 4081 973 4082 0 4079 4080 4081 973 -4083 0 4079 4080 4081 973 4084 0 c -1-1 --> -2 c ( b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ b^{1, 973}_0 ∧ -p_973) -> ( b^{1, 974}_2 ∧ b^{1, 974}_1 ∧ -b^{1, 974}_0) c in CNF: c -b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ p_973 ∨ b^{1, 974}_2 c -b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ p_973 ∨ b^{1, 974}_1 c -b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ p_973 ∨ -b^{1, 974}_0 c in DIMACS: -4079 4080 -4081 973 4082 0 -4079 4080 -4081 973 4083 0 -4079 4080 -4081 973 -4084 0 c -2-1 --> break c ( b^{1, 973}_2 ∧ b^{1, 973}_1 ∧ -b^{1, 973}_0 ∧ -p_973) -> break c in CNF: c -b^{1, 973}_2 ∨ -b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ p_973 ∨ break c in DIMACS: -4079 -4080 4081 973 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 973}_2 ∧ -b^{1, 973}_1 ∧ -b^{1, 973}_0 ∧ true) c in CNF: c -b^{1, 973}_2 ∨ b^{1, 973}_1 ∨ b^{1, 973}_0 ∨ false c in DIMACS: -4079 4080 4081 0 c 3 does not represent an automaton state. c -(-b^{1, 973}_2 ∧ b^{1, 973}_1 ∧ b^{1, 973}_0 ∧ true) c in CNF: c b^{1, 973}_2 ∨ -b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ false c in DIMACS: 4079 -4080 -4081 0 c -3 does not represent an automaton state. c -( b^{1, 973}_2 ∧ b^{1, 973}_1 ∧ b^{1, 973}_0 ∧ true) c in CNF: c -b^{1, 973}_2 ∨ -b^{1, 973}_1 ∨ -b^{1, 973}_0 ∨ false c in DIMACS: -4079 -4080 -4081 0 c i = 974 c -2+1 --> -1 c ( b^{1, 974}_2 ∧ b^{1, 974}_1 ∧ -b^{1, 974}_0 ∧ p_974) -> ( b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ b^{1, 975}_0) c in CNF: c -b^{1, 974}_2 ∨ -b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ -p_974 ∨ b^{1, 975}_2 c -b^{1, 974}_2 ∨ -b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ -p_974 ∨ -b^{1, 975}_1 c -b^{1, 974}_2 ∨ -b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ -p_974 ∨ b^{1, 975}_0 c in DIMACS: -4082 -4083 4084 -974 4085 0 -4082 -4083 4084 -974 -4086 0 -4082 -4083 4084 -974 4087 0 c -1+1 --> 0 c ( b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ b^{1, 974}_0 ∧ p_974) -> (-b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ -b^{1, 975}_0) c in CNF: c -b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ -p_974 ∨ -b^{1, 975}_2 c -b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ -p_974 ∨ -b^{1, 975}_1 c -b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ -p_974 ∨ -b^{1, 975}_0 c in DIMACS: -4082 4083 -4084 -974 -4085 0 -4082 4083 -4084 -974 -4086 0 -4082 4083 -4084 -974 -4087 0 c 0+1 --> 1 c (-b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ -b^{1, 974}_0 ∧ p_974) -> (-b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ b^{1, 975}_0) c in CNF: c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ -p_974 ∨ -b^{1, 975}_2 c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ -p_974 ∨ -b^{1, 975}_1 c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ -p_974 ∨ b^{1, 975}_0 c in DIMACS: 4082 4083 4084 -974 -4085 0 4082 4083 4084 -974 -4086 0 4082 4083 4084 -974 4087 0 c 1+1 --> 2 c (-b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ b^{1, 974}_0 ∧ p_974) -> (-b^{1, 975}_2 ∧ b^{1, 975}_1 ∧ -b^{1, 975}_0) c in CNF: c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ -p_974 ∨ -b^{1, 975}_2 c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ -p_974 ∨ b^{1, 975}_1 c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ -p_974 ∨ -b^{1, 975}_0 c in DIMACS: 4082 4083 -4084 -974 -4085 0 4082 4083 -4084 -974 4086 0 4082 4083 -4084 -974 -4087 0 c 2+1 --> break c (-b^{1, 974}_2 ∧ b^{1, 974}_1 ∧ -b^{1, 974}_0 ∧ p_974) -> break c in CNF: c b^{1, 974}_2 ∨ -b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ -p_974 ∨ break c in DIMACS: 4082 -4083 4084 -974 1162 0 c 2-1 --> 1 c (-b^{1, 974}_2 ∧ b^{1, 974}_1 ∧ -b^{1, 974}_0 ∧ -p_974) -> (-b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ b^{1, 975}_0) c in CNF: c b^{1, 974}_2 ∨ -b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ p_974 ∨ -b^{1, 975}_2 c b^{1, 974}_2 ∨ -b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ p_974 ∨ -b^{1, 975}_1 c b^{1, 974}_2 ∨ -b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ p_974 ∨ b^{1, 975}_0 c in DIMACS: 4082 -4083 4084 974 -4085 0 4082 -4083 4084 974 -4086 0 4082 -4083 4084 974 4087 0 c 1-1 --> 0 c (-b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ b^{1, 974}_0 ∧ -p_974) -> (-b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ -b^{1, 975}_0) c in CNF: c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ p_974 ∨ -b^{1, 975}_2 c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ p_974 ∨ -b^{1, 975}_1 c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ p_974 ∨ -b^{1, 975}_0 c in DIMACS: 4082 4083 -4084 974 -4085 0 4082 4083 -4084 974 -4086 0 4082 4083 -4084 974 -4087 0 c 0-1 --> -1 c (-b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ -b^{1, 974}_0 ∧ -p_974) -> ( b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ b^{1, 975}_0) c in CNF: c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ p_974 ∨ b^{1, 975}_2 c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ p_974 ∨ -b^{1, 975}_1 c b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ p_974 ∨ b^{1, 975}_0 c in DIMACS: 4082 4083 4084 974 4085 0 4082 4083 4084 974 -4086 0 4082 4083 4084 974 4087 0 c -1-1 --> -2 c ( b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ b^{1, 974}_0 ∧ -p_974) -> ( b^{1, 975}_2 ∧ b^{1, 975}_1 ∧ -b^{1, 975}_0) c in CNF: c -b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ p_974 ∨ b^{1, 975}_2 c -b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ p_974 ∨ b^{1, 975}_1 c -b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ p_974 ∨ -b^{1, 975}_0 c in DIMACS: -4082 4083 -4084 974 4085 0 -4082 4083 -4084 974 4086 0 -4082 4083 -4084 974 -4087 0 c -2-1 --> break c ( b^{1, 974}_2 ∧ b^{1, 974}_1 ∧ -b^{1, 974}_0 ∧ -p_974) -> break c in CNF: c -b^{1, 974}_2 ∨ -b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ p_974 ∨ break c in DIMACS: -4082 -4083 4084 974 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 974}_2 ∧ -b^{1, 974}_1 ∧ -b^{1, 974}_0 ∧ true) c in CNF: c -b^{1, 974}_2 ∨ b^{1, 974}_1 ∨ b^{1, 974}_0 ∨ false c in DIMACS: -4082 4083 4084 0 c 3 does not represent an automaton state. c -(-b^{1, 974}_2 ∧ b^{1, 974}_1 ∧ b^{1, 974}_0 ∧ true) c in CNF: c b^{1, 974}_2 ∨ -b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ false c in DIMACS: 4082 -4083 -4084 0 c -3 does not represent an automaton state. c -( b^{1, 974}_2 ∧ b^{1, 974}_1 ∧ b^{1, 974}_0 ∧ true) c in CNF: c -b^{1, 974}_2 ∨ -b^{1, 974}_1 ∨ -b^{1, 974}_0 ∨ false c in DIMACS: -4082 -4083 -4084 0 c i = 975 c -2+1 --> -1 c ( b^{1, 975}_2 ∧ b^{1, 975}_1 ∧ -b^{1, 975}_0 ∧ p_975) -> ( b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ b^{1, 976}_0) c in CNF: c -b^{1, 975}_2 ∨ -b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ -p_975 ∨ b^{1, 976}_2 c -b^{1, 975}_2 ∨ -b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ -p_975 ∨ -b^{1, 976}_1 c -b^{1, 975}_2 ∨ -b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ -p_975 ∨ b^{1, 976}_0 c in DIMACS: -4085 -4086 4087 -975 4088 0 -4085 -4086 4087 -975 -4089 0 -4085 -4086 4087 -975 4090 0 c -1+1 --> 0 c ( b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ b^{1, 975}_0 ∧ p_975) -> (-b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ -b^{1, 976}_0) c in CNF: c -b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ -p_975 ∨ -b^{1, 976}_2 c -b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ -p_975 ∨ -b^{1, 976}_1 c -b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ -p_975 ∨ -b^{1, 976}_0 c in DIMACS: -4085 4086 -4087 -975 -4088 0 -4085 4086 -4087 -975 -4089 0 -4085 4086 -4087 -975 -4090 0 c 0+1 --> 1 c (-b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ -b^{1, 975}_0 ∧ p_975) -> (-b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ b^{1, 976}_0) c in CNF: c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ -p_975 ∨ -b^{1, 976}_2 c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ -p_975 ∨ -b^{1, 976}_1 c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ -p_975 ∨ b^{1, 976}_0 c in DIMACS: 4085 4086 4087 -975 -4088 0 4085 4086 4087 -975 -4089 0 4085 4086 4087 -975 4090 0 c 1+1 --> 2 c (-b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ b^{1, 975}_0 ∧ p_975) -> (-b^{1, 976}_2 ∧ b^{1, 976}_1 ∧ -b^{1, 976}_0) c in CNF: c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ -p_975 ∨ -b^{1, 976}_2 c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ -p_975 ∨ b^{1, 976}_1 c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ -p_975 ∨ -b^{1, 976}_0 c in DIMACS: 4085 4086 -4087 -975 -4088 0 4085 4086 -4087 -975 4089 0 4085 4086 -4087 -975 -4090 0 c 2+1 --> break c (-b^{1, 975}_2 ∧ b^{1, 975}_1 ∧ -b^{1, 975}_0 ∧ p_975) -> break c in CNF: c b^{1, 975}_2 ∨ -b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ -p_975 ∨ break c in DIMACS: 4085 -4086 4087 -975 1162 0 c 2-1 --> 1 c (-b^{1, 975}_2 ∧ b^{1, 975}_1 ∧ -b^{1, 975}_0 ∧ -p_975) -> (-b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ b^{1, 976}_0) c in CNF: c b^{1, 975}_2 ∨ -b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ p_975 ∨ -b^{1, 976}_2 c b^{1, 975}_2 ∨ -b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ p_975 ∨ -b^{1, 976}_1 c b^{1, 975}_2 ∨ -b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ p_975 ∨ b^{1, 976}_0 c in DIMACS: 4085 -4086 4087 975 -4088 0 4085 -4086 4087 975 -4089 0 4085 -4086 4087 975 4090 0 c 1-1 --> 0 c (-b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ b^{1, 975}_0 ∧ -p_975) -> (-b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ -b^{1, 976}_0) c in CNF: c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ p_975 ∨ -b^{1, 976}_2 c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ p_975 ∨ -b^{1, 976}_1 c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ p_975 ∨ -b^{1, 976}_0 c in DIMACS: 4085 4086 -4087 975 -4088 0 4085 4086 -4087 975 -4089 0 4085 4086 -4087 975 -4090 0 c 0-1 --> -1 c (-b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ -b^{1, 975}_0 ∧ -p_975) -> ( b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ b^{1, 976}_0) c in CNF: c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ p_975 ∨ b^{1, 976}_2 c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ p_975 ∨ -b^{1, 976}_1 c b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ p_975 ∨ b^{1, 976}_0 c in DIMACS: 4085 4086 4087 975 4088 0 4085 4086 4087 975 -4089 0 4085 4086 4087 975 4090 0 c -1-1 --> -2 c ( b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ b^{1, 975}_0 ∧ -p_975) -> ( b^{1, 976}_2 ∧ b^{1, 976}_1 ∧ -b^{1, 976}_0) c in CNF: c -b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ p_975 ∨ b^{1, 976}_2 c -b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ p_975 ∨ b^{1, 976}_1 c -b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ p_975 ∨ -b^{1, 976}_0 c in DIMACS: -4085 4086 -4087 975 4088 0 -4085 4086 -4087 975 4089 0 -4085 4086 -4087 975 -4090 0 c -2-1 --> break c ( b^{1, 975}_2 ∧ b^{1, 975}_1 ∧ -b^{1, 975}_0 ∧ -p_975) -> break c in CNF: c -b^{1, 975}_2 ∨ -b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ p_975 ∨ break c in DIMACS: -4085 -4086 4087 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 975}_2 ∧ -b^{1, 975}_1 ∧ -b^{1, 975}_0 ∧ true) c in CNF: c -b^{1, 975}_2 ∨ b^{1, 975}_1 ∨ b^{1, 975}_0 ∨ false c in DIMACS: -4085 4086 4087 0 c 3 does not represent an automaton state. c -(-b^{1, 975}_2 ∧ b^{1, 975}_1 ∧ b^{1, 975}_0 ∧ true) c in CNF: c b^{1, 975}_2 ∨ -b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ false c in DIMACS: 4085 -4086 -4087 0 c -3 does not represent an automaton state. c -( b^{1, 975}_2 ∧ b^{1, 975}_1 ∧ b^{1, 975}_0 ∧ true) c in CNF: c -b^{1, 975}_2 ∨ -b^{1, 975}_1 ∨ -b^{1, 975}_0 ∨ false c in DIMACS: -4085 -4086 -4087 0 c i = 976 c -2+1 --> -1 c ( b^{1, 976}_2 ∧ b^{1, 976}_1 ∧ -b^{1, 976}_0 ∧ p_976) -> ( b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ b^{1, 977}_0) c in CNF: c -b^{1, 976}_2 ∨ -b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ -p_976 ∨ b^{1, 977}_2 c -b^{1, 976}_2 ∨ -b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ -p_976 ∨ -b^{1, 977}_1 c -b^{1, 976}_2 ∨ -b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ -p_976 ∨ b^{1, 977}_0 c in DIMACS: -4088 -4089 4090 -976 4091 0 -4088 -4089 4090 -976 -4092 0 -4088 -4089 4090 -976 4093 0 c -1+1 --> 0 c ( b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ b^{1, 976}_0 ∧ p_976) -> (-b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ -b^{1, 977}_0) c in CNF: c -b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ -p_976 ∨ -b^{1, 977}_2 c -b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ -p_976 ∨ -b^{1, 977}_1 c -b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ -p_976 ∨ -b^{1, 977}_0 c in DIMACS: -4088 4089 -4090 -976 -4091 0 -4088 4089 -4090 -976 -4092 0 -4088 4089 -4090 -976 -4093 0 c 0+1 --> 1 c (-b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ -b^{1, 976}_0 ∧ p_976) -> (-b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ b^{1, 977}_0) c in CNF: c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ -p_976 ∨ -b^{1, 977}_2 c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ -p_976 ∨ -b^{1, 977}_1 c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ -p_976 ∨ b^{1, 977}_0 c in DIMACS: 4088 4089 4090 -976 -4091 0 4088 4089 4090 -976 -4092 0 4088 4089 4090 -976 4093 0 c 1+1 --> 2 c (-b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ b^{1, 976}_0 ∧ p_976) -> (-b^{1, 977}_2 ∧ b^{1, 977}_1 ∧ -b^{1, 977}_0) c in CNF: c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ -p_976 ∨ -b^{1, 977}_2 c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ -p_976 ∨ b^{1, 977}_1 c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ -p_976 ∨ -b^{1, 977}_0 c in DIMACS: 4088 4089 -4090 -976 -4091 0 4088 4089 -4090 -976 4092 0 4088 4089 -4090 -976 -4093 0 c 2+1 --> break c (-b^{1, 976}_2 ∧ b^{1, 976}_1 ∧ -b^{1, 976}_0 ∧ p_976) -> break c in CNF: c b^{1, 976}_2 ∨ -b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ -p_976 ∨ break c in DIMACS: 4088 -4089 4090 -976 1162 0 c 2-1 --> 1 c (-b^{1, 976}_2 ∧ b^{1, 976}_1 ∧ -b^{1, 976}_0 ∧ -p_976) -> (-b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ b^{1, 977}_0) c in CNF: c b^{1, 976}_2 ∨ -b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ p_976 ∨ -b^{1, 977}_2 c b^{1, 976}_2 ∨ -b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ p_976 ∨ -b^{1, 977}_1 c b^{1, 976}_2 ∨ -b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ p_976 ∨ b^{1, 977}_0 c in DIMACS: 4088 -4089 4090 976 -4091 0 4088 -4089 4090 976 -4092 0 4088 -4089 4090 976 4093 0 c 1-1 --> 0 c (-b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ b^{1, 976}_0 ∧ -p_976) -> (-b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ -b^{1, 977}_0) c in CNF: c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ p_976 ∨ -b^{1, 977}_2 c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ p_976 ∨ -b^{1, 977}_1 c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ p_976 ∨ -b^{1, 977}_0 c in DIMACS: 4088 4089 -4090 976 -4091 0 4088 4089 -4090 976 -4092 0 4088 4089 -4090 976 -4093 0 c 0-1 --> -1 c (-b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ -b^{1, 976}_0 ∧ -p_976) -> ( b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ b^{1, 977}_0) c in CNF: c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ p_976 ∨ b^{1, 977}_2 c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ p_976 ∨ -b^{1, 977}_1 c b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ p_976 ∨ b^{1, 977}_0 c in DIMACS: 4088 4089 4090 976 4091 0 4088 4089 4090 976 -4092 0 4088 4089 4090 976 4093 0 c -1-1 --> -2 c ( b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ b^{1, 976}_0 ∧ -p_976) -> ( b^{1, 977}_2 ∧ b^{1, 977}_1 ∧ -b^{1, 977}_0) c in CNF: c -b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ p_976 ∨ b^{1, 977}_2 c -b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ p_976 ∨ b^{1, 977}_1 c -b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ p_976 ∨ -b^{1, 977}_0 c in DIMACS: -4088 4089 -4090 976 4091 0 -4088 4089 -4090 976 4092 0 -4088 4089 -4090 976 -4093 0 c -2-1 --> break c ( b^{1, 976}_2 ∧ b^{1, 976}_1 ∧ -b^{1, 976}_0 ∧ -p_976) -> break c in CNF: c -b^{1, 976}_2 ∨ -b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ p_976 ∨ break c in DIMACS: -4088 -4089 4090 976 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 976}_2 ∧ -b^{1, 976}_1 ∧ -b^{1, 976}_0 ∧ true) c in CNF: c -b^{1, 976}_2 ∨ b^{1, 976}_1 ∨ b^{1, 976}_0 ∨ false c in DIMACS: -4088 4089 4090 0 c 3 does not represent an automaton state. c -(-b^{1, 976}_2 ∧ b^{1, 976}_1 ∧ b^{1, 976}_0 ∧ true) c in CNF: c b^{1, 976}_2 ∨ -b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ false c in DIMACS: 4088 -4089 -4090 0 c -3 does not represent an automaton state. c -( b^{1, 976}_2 ∧ b^{1, 976}_1 ∧ b^{1, 976}_0 ∧ true) c in CNF: c -b^{1, 976}_2 ∨ -b^{1, 976}_1 ∨ -b^{1, 976}_0 ∨ false c in DIMACS: -4088 -4089 -4090 0 c i = 977 c -2+1 --> -1 c ( b^{1, 977}_2 ∧ b^{1, 977}_1 ∧ -b^{1, 977}_0 ∧ p_977) -> ( b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ b^{1, 978}_0) c in CNF: c -b^{1, 977}_2 ∨ -b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ -p_977 ∨ b^{1, 978}_2 c -b^{1, 977}_2 ∨ -b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ -p_977 ∨ -b^{1, 978}_1 c -b^{1, 977}_2 ∨ -b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ -p_977 ∨ b^{1, 978}_0 c in DIMACS: -4091 -4092 4093 -977 4094 0 -4091 -4092 4093 -977 -4095 0 -4091 -4092 4093 -977 4096 0 c -1+1 --> 0 c ( b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ b^{1, 977}_0 ∧ p_977) -> (-b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ -b^{1, 978}_0) c in CNF: c -b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ -p_977 ∨ -b^{1, 978}_2 c -b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ -p_977 ∨ -b^{1, 978}_1 c -b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ -p_977 ∨ -b^{1, 978}_0 c in DIMACS: -4091 4092 -4093 -977 -4094 0 -4091 4092 -4093 -977 -4095 0 -4091 4092 -4093 -977 -4096 0 c 0+1 --> 1 c (-b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ -b^{1, 977}_0 ∧ p_977) -> (-b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ b^{1, 978}_0) c in CNF: c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ -p_977 ∨ -b^{1, 978}_2 c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ -p_977 ∨ -b^{1, 978}_1 c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ -p_977 ∨ b^{1, 978}_0 c in DIMACS: 4091 4092 4093 -977 -4094 0 4091 4092 4093 -977 -4095 0 4091 4092 4093 -977 4096 0 c 1+1 --> 2 c (-b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ b^{1, 977}_0 ∧ p_977) -> (-b^{1, 978}_2 ∧ b^{1, 978}_1 ∧ -b^{1, 978}_0) c in CNF: c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ -p_977 ∨ -b^{1, 978}_2 c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ -p_977 ∨ b^{1, 978}_1 c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ -p_977 ∨ -b^{1, 978}_0 c in DIMACS: 4091 4092 -4093 -977 -4094 0 4091 4092 -4093 -977 4095 0 4091 4092 -4093 -977 -4096 0 c 2+1 --> break c (-b^{1, 977}_2 ∧ b^{1, 977}_1 ∧ -b^{1, 977}_0 ∧ p_977) -> break c in CNF: c b^{1, 977}_2 ∨ -b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ -p_977 ∨ break c in DIMACS: 4091 -4092 4093 -977 1162 0 c 2-1 --> 1 c (-b^{1, 977}_2 ∧ b^{1, 977}_1 ∧ -b^{1, 977}_0 ∧ -p_977) -> (-b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ b^{1, 978}_0) c in CNF: c b^{1, 977}_2 ∨ -b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ p_977 ∨ -b^{1, 978}_2 c b^{1, 977}_2 ∨ -b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ p_977 ∨ -b^{1, 978}_1 c b^{1, 977}_2 ∨ -b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ p_977 ∨ b^{1, 978}_0 c in DIMACS: 4091 -4092 4093 977 -4094 0 4091 -4092 4093 977 -4095 0 4091 -4092 4093 977 4096 0 c 1-1 --> 0 c (-b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ b^{1, 977}_0 ∧ -p_977) -> (-b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ -b^{1, 978}_0) c in CNF: c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ p_977 ∨ -b^{1, 978}_2 c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ p_977 ∨ -b^{1, 978}_1 c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ p_977 ∨ -b^{1, 978}_0 c in DIMACS: 4091 4092 -4093 977 -4094 0 4091 4092 -4093 977 -4095 0 4091 4092 -4093 977 -4096 0 c 0-1 --> -1 c (-b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ -b^{1, 977}_0 ∧ -p_977) -> ( b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ b^{1, 978}_0) c in CNF: c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ p_977 ∨ b^{1, 978}_2 c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ p_977 ∨ -b^{1, 978}_1 c b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ p_977 ∨ b^{1, 978}_0 c in DIMACS: 4091 4092 4093 977 4094 0 4091 4092 4093 977 -4095 0 4091 4092 4093 977 4096 0 c -1-1 --> -2 c ( b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ b^{1, 977}_0 ∧ -p_977) -> ( b^{1, 978}_2 ∧ b^{1, 978}_1 ∧ -b^{1, 978}_0) c in CNF: c -b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ p_977 ∨ b^{1, 978}_2 c -b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ p_977 ∨ b^{1, 978}_1 c -b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ p_977 ∨ -b^{1, 978}_0 c in DIMACS: -4091 4092 -4093 977 4094 0 -4091 4092 -4093 977 4095 0 -4091 4092 -4093 977 -4096 0 c -2-1 --> break c ( b^{1, 977}_2 ∧ b^{1, 977}_1 ∧ -b^{1, 977}_0 ∧ -p_977) -> break c in CNF: c -b^{1, 977}_2 ∨ -b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ p_977 ∨ break c in DIMACS: -4091 -4092 4093 977 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 977}_2 ∧ -b^{1, 977}_1 ∧ -b^{1, 977}_0 ∧ true) c in CNF: c -b^{1, 977}_2 ∨ b^{1, 977}_1 ∨ b^{1, 977}_0 ∨ false c in DIMACS: -4091 4092 4093 0 c 3 does not represent an automaton state. c -(-b^{1, 977}_2 ∧ b^{1, 977}_1 ∧ b^{1, 977}_0 ∧ true) c in CNF: c b^{1, 977}_2 ∨ -b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ false c in DIMACS: 4091 -4092 -4093 0 c -3 does not represent an automaton state. c -( b^{1, 977}_2 ∧ b^{1, 977}_1 ∧ b^{1, 977}_0 ∧ true) c in CNF: c -b^{1, 977}_2 ∨ -b^{1, 977}_1 ∨ -b^{1, 977}_0 ∨ false c in DIMACS: -4091 -4092 -4093 0 c i = 978 c -2+1 --> -1 c ( b^{1, 978}_2 ∧ b^{1, 978}_1 ∧ -b^{1, 978}_0 ∧ p_978) -> ( b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ b^{1, 979}_0) c in CNF: c -b^{1, 978}_2 ∨ -b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ -p_978 ∨ b^{1, 979}_2 c -b^{1, 978}_2 ∨ -b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ -p_978 ∨ -b^{1, 979}_1 c -b^{1, 978}_2 ∨ -b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ -p_978 ∨ b^{1, 979}_0 c in DIMACS: -4094 -4095 4096 -978 4097 0 -4094 -4095 4096 -978 -4098 0 -4094 -4095 4096 -978 4099 0 c -1+1 --> 0 c ( b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ b^{1, 978}_0 ∧ p_978) -> (-b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ -b^{1, 979}_0) c in CNF: c -b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ -p_978 ∨ -b^{1, 979}_2 c -b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ -p_978 ∨ -b^{1, 979}_1 c -b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ -p_978 ∨ -b^{1, 979}_0 c in DIMACS: -4094 4095 -4096 -978 -4097 0 -4094 4095 -4096 -978 -4098 0 -4094 4095 -4096 -978 -4099 0 c 0+1 --> 1 c (-b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ -b^{1, 978}_0 ∧ p_978) -> (-b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ b^{1, 979}_0) c in CNF: c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ -p_978 ∨ -b^{1, 979}_2 c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ -p_978 ∨ -b^{1, 979}_1 c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ -p_978 ∨ b^{1, 979}_0 c in DIMACS: 4094 4095 4096 -978 -4097 0 4094 4095 4096 -978 -4098 0 4094 4095 4096 -978 4099 0 c 1+1 --> 2 c (-b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ b^{1, 978}_0 ∧ p_978) -> (-b^{1, 979}_2 ∧ b^{1, 979}_1 ∧ -b^{1, 979}_0) c in CNF: c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ -p_978 ∨ -b^{1, 979}_2 c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ -p_978 ∨ b^{1, 979}_1 c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ -p_978 ∨ -b^{1, 979}_0 c in DIMACS: 4094 4095 -4096 -978 -4097 0 4094 4095 -4096 -978 4098 0 4094 4095 -4096 -978 -4099 0 c 2+1 --> break c (-b^{1, 978}_2 ∧ b^{1, 978}_1 ∧ -b^{1, 978}_0 ∧ p_978) -> break c in CNF: c b^{1, 978}_2 ∨ -b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ -p_978 ∨ break c in DIMACS: 4094 -4095 4096 -978 1162 0 c 2-1 --> 1 c (-b^{1, 978}_2 ∧ b^{1, 978}_1 ∧ -b^{1, 978}_0 ∧ -p_978) -> (-b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ b^{1, 979}_0) c in CNF: c b^{1, 978}_2 ∨ -b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ p_978 ∨ -b^{1, 979}_2 c b^{1, 978}_2 ∨ -b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ p_978 ∨ -b^{1, 979}_1 c b^{1, 978}_2 ∨ -b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ p_978 ∨ b^{1, 979}_0 c in DIMACS: 4094 -4095 4096 978 -4097 0 4094 -4095 4096 978 -4098 0 4094 -4095 4096 978 4099 0 c 1-1 --> 0 c (-b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ b^{1, 978}_0 ∧ -p_978) -> (-b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ -b^{1, 979}_0) c in CNF: c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ p_978 ∨ -b^{1, 979}_2 c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ p_978 ∨ -b^{1, 979}_1 c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ p_978 ∨ -b^{1, 979}_0 c in DIMACS: 4094 4095 -4096 978 -4097 0 4094 4095 -4096 978 -4098 0 4094 4095 -4096 978 -4099 0 c 0-1 --> -1 c (-b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ -b^{1, 978}_0 ∧ -p_978) -> ( b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ b^{1, 979}_0) c in CNF: c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ p_978 ∨ b^{1, 979}_2 c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ p_978 ∨ -b^{1, 979}_1 c b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ p_978 ∨ b^{1, 979}_0 c in DIMACS: 4094 4095 4096 978 4097 0 4094 4095 4096 978 -4098 0 4094 4095 4096 978 4099 0 c -1-1 --> -2 c ( b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ b^{1, 978}_0 ∧ -p_978) -> ( b^{1, 979}_2 ∧ b^{1, 979}_1 ∧ -b^{1, 979}_0) c in CNF: c -b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ p_978 ∨ b^{1, 979}_2 c -b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ p_978 ∨ b^{1, 979}_1 c -b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ p_978 ∨ -b^{1, 979}_0 c in DIMACS: -4094 4095 -4096 978 4097 0 -4094 4095 -4096 978 4098 0 -4094 4095 -4096 978 -4099 0 c -2-1 --> break c ( b^{1, 978}_2 ∧ b^{1, 978}_1 ∧ -b^{1, 978}_0 ∧ -p_978) -> break c in CNF: c -b^{1, 978}_2 ∨ -b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ p_978 ∨ break c in DIMACS: -4094 -4095 4096 978 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 978}_2 ∧ -b^{1, 978}_1 ∧ -b^{1, 978}_0 ∧ true) c in CNF: c -b^{1, 978}_2 ∨ b^{1, 978}_1 ∨ b^{1, 978}_0 ∨ false c in DIMACS: -4094 4095 4096 0 c 3 does not represent an automaton state. c -(-b^{1, 978}_2 ∧ b^{1, 978}_1 ∧ b^{1, 978}_0 ∧ true) c in CNF: c b^{1, 978}_2 ∨ -b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ false c in DIMACS: 4094 -4095 -4096 0 c -3 does not represent an automaton state. c -( b^{1, 978}_2 ∧ b^{1, 978}_1 ∧ b^{1, 978}_0 ∧ true) c in CNF: c -b^{1, 978}_2 ∨ -b^{1, 978}_1 ∨ -b^{1, 978}_0 ∨ false c in DIMACS: -4094 -4095 -4096 0 c i = 979 c -2+1 --> -1 c ( b^{1, 979}_2 ∧ b^{1, 979}_1 ∧ -b^{1, 979}_0 ∧ p_979) -> ( b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ b^{1, 980}_0) c in CNF: c -b^{1, 979}_2 ∨ -b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ -p_979 ∨ b^{1, 980}_2 c -b^{1, 979}_2 ∨ -b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ -p_979 ∨ -b^{1, 980}_1 c -b^{1, 979}_2 ∨ -b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ -p_979 ∨ b^{1, 980}_0 c in DIMACS: -4097 -4098 4099 -979 4100 0 -4097 -4098 4099 -979 -4101 0 -4097 -4098 4099 -979 4102 0 c -1+1 --> 0 c ( b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ b^{1, 979}_0 ∧ p_979) -> (-b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ -b^{1, 980}_0) c in CNF: c -b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ -p_979 ∨ -b^{1, 980}_2 c -b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ -p_979 ∨ -b^{1, 980}_1 c -b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ -p_979 ∨ -b^{1, 980}_0 c in DIMACS: -4097 4098 -4099 -979 -4100 0 -4097 4098 -4099 -979 -4101 0 -4097 4098 -4099 -979 -4102 0 c 0+1 --> 1 c (-b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ -b^{1, 979}_0 ∧ p_979) -> (-b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ b^{1, 980}_0) c in CNF: c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ -p_979 ∨ -b^{1, 980}_2 c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ -p_979 ∨ -b^{1, 980}_1 c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ -p_979 ∨ b^{1, 980}_0 c in DIMACS: 4097 4098 4099 -979 -4100 0 4097 4098 4099 -979 -4101 0 4097 4098 4099 -979 4102 0 c 1+1 --> 2 c (-b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ b^{1, 979}_0 ∧ p_979) -> (-b^{1, 980}_2 ∧ b^{1, 980}_1 ∧ -b^{1, 980}_0) c in CNF: c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ -p_979 ∨ -b^{1, 980}_2 c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ -p_979 ∨ b^{1, 980}_1 c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ -p_979 ∨ -b^{1, 980}_0 c in DIMACS: 4097 4098 -4099 -979 -4100 0 4097 4098 -4099 -979 4101 0 4097 4098 -4099 -979 -4102 0 c 2+1 --> break c (-b^{1, 979}_2 ∧ b^{1, 979}_1 ∧ -b^{1, 979}_0 ∧ p_979) -> break c in CNF: c b^{1, 979}_2 ∨ -b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ -p_979 ∨ break c in DIMACS: 4097 -4098 4099 -979 1162 0 c 2-1 --> 1 c (-b^{1, 979}_2 ∧ b^{1, 979}_1 ∧ -b^{1, 979}_0 ∧ -p_979) -> (-b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ b^{1, 980}_0) c in CNF: c b^{1, 979}_2 ∨ -b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ p_979 ∨ -b^{1, 980}_2 c b^{1, 979}_2 ∨ -b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ p_979 ∨ -b^{1, 980}_1 c b^{1, 979}_2 ∨ -b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ p_979 ∨ b^{1, 980}_0 c in DIMACS: 4097 -4098 4099 979 -4100 0 4097 -4098 4099 979 -4101 0 4097 -4098 4099 979 4102 0 c 1-1 --> 0 c (-b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ b^{1, 979}_0 ∧ -p_979) -> (-b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ -b^{1, 980}_0) c in CNF: c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ p_979 ∨ -b^{1, 980}_2 c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ p_979 ∨ -b^{1, 980}_1 c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ p_979 ∨ -b^{1, 980}_0 c in DIMACS: 4097 4098 -4099 979 -4100 0 4097 4098 -4099 979 -4101 0 4097 4098 -4099 979 -4102 0 c 0-1 --> -1 c (-b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ -b^{1, 979}_0 ∧ -p_979) -> ( b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ b^{1, 980}_0) c in CNF: c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ p_979 ∨ b^{1, 980}_2 c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ p_979 ∨ -b^{1, 980}_1 c b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ p_979 ∨ b^{1, 980}_0 c in DIMACS: 4097 4098 4099 979 4100 0 4097 4098 4099 979 -4101 0 4097 4098 4099 979 4102 0 c -1-1 --> -2 c ( b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ b^{1, 979}_0 ∧ -p_979) -> ( b^{1, 980}_2 ∧ b^{1, 980}_1 ∧ -b^{1, 980}_0) c in CNF: c -b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ p_979 ∨ b^{1, 980}_2 c -b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ p_979 ∨ b^{1, 980}_1 c -b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ p_979 ∨ -b^{1, 980}_0 c in DIMACS: -4097 4098 -4099 979 4100 0 -4097 4098 -4099 979 4101 0 -4097 4098 -4099 979 -4102 0 c -2-1 --> break c ( b^{1, 979}_2 ∧ b^{1, 979}_1 ∧ -b^{1, 979}_0 ∧ -p_979) -> break c in CNF: c -b^{1, 979}_2 ∨ -b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ p_979 ∨ break c in DIMACS: -4097 -4098 4099 979 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 979}_2 ∧ -b^{1, 979}_1 ∧ -b^{1, 979}_0 ∧ true) c in CNF: c -b^{1, 979}_2 ∨ b^{1, 979}_1 ∨ b^{1, 979}_0 ∨ false c in DIMACS: -4097 4098 4099 0 c 3 does not represent an automaton state. c -(-b^{1, 979}_2 ∧ b^{1, 979}_1 ∧ b^{1, 979}_0 ∧ true) c in CNF: c b^{1, 979}_2 ∨ -b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ false c in DIMACS: 4097 -4098 -4099 0 c -3 does not represent an automaton state. c -( b^{1, 979}_2 ∧ b^{1, 979}_1 ∧ b^{1, 979}_0 ∧ true) c in CNF: c -b^{1, 979}_2 ∨ -b^{1, 979}_1 ∨ -b^{1, 979}_0 ∨ false c in DIMACS: -4097 -4098 -4099 0 c i = 980 c -2+1 --> -1 c ( b^{1, 980}_2 ∧ b^{1, 980}_1 ∧ -b^{1, 980}_0 ∧ p_980) -> ( b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ b^{1, 981}_0) c in CNF: c -b^{1, 980}_2 ∨ -b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ -p_980 ∨ b^{1, 981}_2 c -b^{1, 980}_2 ∨ -b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ -p_980 ∨ -b^{1, 981}_1 c -b^{1, 980}_2 ∨ -b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ -p_980 ∨ b^{1, 981}_0 c in DIMACS: -4100 -4101 4102 -980 4103 0 -4100 -4101 4102 -980 -4104 0 -4100 -4101 4102 -980 4105 0 c -1+1 --> 0 c ( b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ b^{1, 980}_0 ∧ p_980) -> (-b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ -b^{1, 981}_0) c in CNF: c -b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ -p_980 ∨ -b^{1, 981}_2 c -b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ -p_980 ∨ -b^{1, 981}_1 c -b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ -p_980 ∨ -b^{1, 981}_0 c in DIMACS: -4100 4101 -4102 -980 -4103 0 -4100 4101 -4102 -980 -4104 0 -4100 4101 -4102 -980 -4105 0 c 0+1 --> 1 c (-b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ -b^{1, 980}_0 ∧ p_980) -> (-b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ b^{1, 981}_0) c in CNF: c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ -p_980 ∨ -b^{1, 981}_2 c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ -p_980 ∨ -b^{1, 981}_1 c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ -p_980 ∨ b^{1, 981}_0 c in DIMACS: 4100 4101 4102 -980 -4103 0 4100 4101 4102 -980 -4104 0 4100 4101 4102 -980 4105 0 c 1+1 --> 2 c (-b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ b^{1, 980}_0 ∧ p_980) -> (-b^{1, 981}_2 ∧ b^{1, 981}_1 ∧ -b^{1, 981}_0) c in CNF: c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ -p_980 ∨ -b^{1, 981}_2 c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ -p_980 ∨ b^{1, 981}_1 c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ -p_980 ∨ -b^{1, 981}_0 c in DIMACS: 4100 4101 -4102 -980 -4103 0 4100 4101 -4102 -980 4104 0 4100 4101 -4102 -980 -4105 0 c 2+1 --> break c (-b^{1, 980}_2 ∧ b^{1, 980}_1 ∧ -b^{1, 980}_0 ∧ p_980) -> break c in CNF: c b^{1, 980}_2 ∨ -b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ -p_980 ∨ break c in DIMACS: 4100 -4101 4102 -980 1162 0 c 2-1 --> 1 c (-b^{1, 980}_2 ∧ b^{1, 980}_1 ∧ -b^{1, 980}_0 ∧ -p_980) -> (-b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ b^{1, 981}_0) c in CNF: c b^{1, 980}_2 ∨ -b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ p_980 ∨ -b^{1, 981}_2 c b^{1, 980}_2 ∨ -b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ p_980 ∨ -b^{1, 981}_1 c b^{1, 980}_2 ∨ -b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ p_980 ∨ b^{1, 981}_0 c in DIMACS: 4100 -4101 4102 980 -4103 0 4100 -4101 4102 980 -4104 0 4100 -4101 4102 980 4105 0 c 1-1 --> 0 c (-b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ b^{1, 980}_0 ∧ -p_980) -> (-b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ -b^{1, 981}_0) c in CNF: c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ p_980 ∨ -b^{1, 981}_2 c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ p_980 ∨ -b^{1, 981}_1 c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ p_980 ∨ -b^{1, 981}_0 c in DIMACS: 4100 4101 -4102 980 -4103 0 4100 4101 -4102 980 -4104 0 4100 4101 -4102 980 -4105 0 c 0-1 --> -1 c (-b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ -b^{1, 980}_0 ∧ -p_980) -> ( b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ b^{1, 981}_0) c in CNF: c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ p_980 ∨ b^{1, 981}_2 c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ p_980 ∨ -b^{1, 981}_1 c b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ p_980 ∨ b^{1, 981}_0 c in DIMACS: 4100 4101 4102 980 4103 0 4100 4101 4102 980 -4104 0 4100 4101 4102 980 4105 0 c -1-1 --> -2 c ( b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ b^{1, 980}_0 ∧ -p_980) -> ( b^{1, 981}_2 ∧ b^{1, 981}_1 ∧ -b^{1, 981}_0) c in CNF: c -b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ p_980 ∨ b^{1, 981}_2 c -b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ p_980 ∨ b^{1, 981}_1 c -b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ p_980 ∨ -b^{1, 981}_0 c in DIMACS: -4100 4101 -4102 980 4103 0 -4100 4101 -4102 980 4104 0 -4100 4101 -4102 980 -4105 0 c -2-1 --> break c ( b^{1, 980}_2 ∧ b^{1, 980}_1 ∧ -b^{1, 980}_0 ∧ -p_980) -> break c in CNF: c -b^{1, 980}_2 ∨ -b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ p_980 ∨ break c in DIMACS: -4100 -4101 4102 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 980}_2 ∧ -b^{1, 980}_1 ∧ -b^{1, 980}_0 ∧ true) c in CNF: c -b^{1, 980}_2 ∨ b^{1, 980}_1 ∨ b^{1, 980}_0 ∨ false c in DIMACS: -4100 4101 4102 0 c 3 does not represent an automaton state. c -(-b^{1, 980}_2 ∧ b^{1, 980}_1 ∧ b^{1, 980}_0 ∧ true) c in CNF: c b^{1, 980}_2 ∨ -b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ false c in DIMACS: 4100 -4101 -4102 0 c -3 does not represent an automaton state. c -( b^{1, 980}_2 ∧ b^{1, 980}_1 ∧ b^{1, 980}_0 ∧ true) c in CNF: c -b^{1, 980}_2 ∨ -b^{1, 980}_1 ∨ -b^{1, 980}_0 ∨ false c in DIMACS: -4100 -4101 -4102 0 c i = 981 c -2+1 --> -1 c ( b^{1, 981}_2 ∧ b^{1, 981}_1 ∧ -b^{1, 981}_0 ∧ p_981) -> ( b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ b^{1, 982}_0) c in CNF: c -b^{1, 981}_2 ∨ -b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ -p_981 ∨ b^{1, 982}_2 c -b^{1, 981}_2 ∨ -b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ -p_981 ∨ -b^{1, 982}_1 c -b^{1, 981}_2 ∨ -b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ -p_981 ∨ b^{1, 982}_0 c in DIMACS: -4103 -4104 4105 -981 4106 0 -4103 -4104 4105 -981 -4107 0 -4103 -4104 4105 -981 4108 0 c -1+1 --> 0 c ( b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ b^{1, 981}_0 ∧ p_981) -> (-b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ -b^{1, 982}_0) c in CNF: c -b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ -p_981 ∨ -b^{1, 982}_2 c -b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ -p_981 ∨ -b^{1, 982}_1 c -b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ -p_981 ∨ -b^{1, 982}_0 c in DIMACS: -4103 4104 -4105 -981 -4106 0 -4103 4104 -4105 -981 -4107 0 -4103 4104 -4105 -981 -4108 0 c 0+1 --> 1 c (-b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ -b^{1, 981}_0 ∧ p_981) -> (-b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ b^{1, 982}_0) c in CNF: c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ -p_981 ∨ -b^{1, 982}_2 c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ -p_981 ∨ -b^{1, 982}_1 c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ -p_981 ∨ b^{1, 982}_0 c in DIMACS: 4103 4104 4105 -981 -4106 0 4103 4104 4105 -981 -4107 0 4103 4104 4105 -981 4108 0 c 1+1 --> 2 c (-b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ b^{1, 981}_0 ∧ p_981) -> (-b^{1, 982}_2 ∧ b^{1, 982}_1 ∧ -b^{1, 982}_0) c in CNF: c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ -p_981 ∨ -b^{1, 982}_2 c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ -p_981 ∨ b^{1, 982}_1 c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ -p_981 ∨ -b^{1, 982}_0 c in DIMACS: 4103 4104 -4105 -981 -4106 0 4103 4104 -4105 -981 4107 0 4103 4104 -4105 -981 -4108 0 c 2+1 --> break c (-b^{1, 981}_2 ∧ b^{1, 981}_1 ∧ -b^{1, 981}_0 ∧ p_981) -> break c in CNF: c b^{1, 981}_2 ∨ -b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ -p_981 ∨ break c in DIMACS: 4103 -4104 4105 -981 1162 0 c 2-1 --> 1 c (-b^{1, 981}_2 ∧ b^{1, 981}_1 ∧ -b^{1, 981}_0 ∧ -p_981) -> (-b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ b^{1, 982}_0) c in CNF: c b^{1, 981}_2 ∨ -b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ p_981 ∨ -b^{1, 982}_2 c b^{1, 981}_2 ∨ -b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ p_981 ∨ -b^{1, 982}_1 c b^{1, 981}_2 ∨ -b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ p_981 ∨ b^{1, 982}_0 c in DIMACS: 4103 -4104 4105 981 -4106 0 4103 -4104 4105 981 -4107 0 4103 -4104 4105 981 4108 0 c 1-1 --> 0 c (-b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ b^{1, 981}_0 ∧ -p_981) -> (-b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ -b^{1, 982}_0) c in CNF: c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ p_981 ∨ -b^{1, 982}_2 c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ p_981 ∨ -b^{1, 982}_1 c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ p_981 ∨ -b^{1, 982}_0 c in DIMACS: 4103 4104 -4105 981 -4106 0 4103 4104 -4105 981 -4107 0 4103 4104 -4105 981 -4108 0 c 0-1 --> -1 c (-b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ -b^{1, 981}_0 ∧ -p_981) -> ( b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ b^{1, 982}_0) c in CNF: c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ p_981 ∨ b^{1, 982}_2 c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ p_981 ∨ -b^{1, 982}_1 c b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ p_981 ∨ b^{1, 982}_0 c in DIMACS: 4103 4104 4105 981 4106 0 4103 4104 4105 981 -4107 0 4103 4104 4105 981 4108 0 c -1-1 --> -2 c ( b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ b^{1, 981}_0 ∧ -p_981) -> ( b^{1, 982}_2 ∧ b^{1, 982}_1 ∧ -b^{1, 982}_0) c in CNF: c -b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ p_981 ∨ b^{1, 982}_2 c -b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ p_981 ∨ b^{1, 982}_1 c -b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ p_981 ∨ -b^{1, 982}_0 c in DIMACS: -4103 4104 -4105 981 4106 0 -4103 4104 -4105 981 4107 0 -4103 4104 -4105 981 -4108 0 c -2-1 --> break c ( b^{1, 981}_2 ∧ b^{1, 981}_1 ∧ -b^{1, 981}_0 ∧ -p_981) -> break c in CNF: c -b^{1, 981}_2 ∨ -b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ p_981 ∨ break c in DIMACS: -4103 -4104 4105 981 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 981}_2 ∧ -b^{1, 981}_1 ∧ -b^{1, 981}_0 ∧ true) c in CNF: c -b^{1, 981}_2 ∨ b^{1, 981}_1 ∨ b^{1, 981}_0 ∨ false c in DIMACS: -4103 4104 4105 0 c 3 does not represent an automaton state. c -(-b^{1, 981}_2 ∧ b^{1, 981}_1 ∧ b^{1, 981}_0 ∧ true) c in CNF: c b^{1, 981}_2 ∨ -b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ false c in DIMACS: 4103 -4104 -4105 0 c -3 does not represent an automaton state. c -( b^{1, 981}_2 ∧ b^{1, 981}_1 ∧ b^{1, 981}_0 ∧ true) c in CNF: c -b^{1, 981}_2 ∨ -b^{1, 981}_1 ∨ -b^{1, 981}_0 ∨ false c in DIMACS: -4103 -4104 -4105 0 c i = 982 c -2+1 --> -1 c ( b^{1, 982}_2 ∧ b^{1, 982}_1 ∧ -b^{1, 982}_0 ∧ p_982) -> ( b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ b^{1, 983}_0) c in CNF: c -b^{1, 982}_2 ∨ -b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ -p_982 ∨ b^{1, 983}_2 c -b^{1, 982}_2 ∨ -b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ -p_982 ∨ -b^{1, 983}_1 c -b^{1, 982}_2 ∨ -b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ -p_982 ∨ b^{1, 983}_0 c in DIMACS: -4106 -4107 4108 -982 4109 0 -4106 -4107 4108 -982 -4110 0 -4106 -4107 4108 -982 4111 0 c -1+1 --> 0 c ( b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ b^{1, 982}_0 ∧ p_982) -> (-b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ -b^{1, 983}_0) c in CNF: c -b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ -p_982 ∨ -b^{1, 983}_2 c -b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ -p_982 ∨ -b^{1, 983}_1 c -b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ -p_982 ∨ -b^{1, 983}_0 c in DIMACS: -4106 4107 -4108 -982 -4109 0 -4106 4107 -4108 -982 -4110 0 -4106 4107 -4108 -982 -4111 0 c 0+1 --> 1 c (-b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ -b^{1, 982}_0 ∧ p_982) -> (-b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ b^{1, 983}_0) c in CNF: c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ -p_982 ∨ -b^{1, 983}_2 c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ -p_982 ∨ -b^{1, 983}_1 c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ -p_982 ∨ b^{1, 983}_0 c in DIMACS: 4106 4107 4108 -982 -4109 0 4106 4107 4108 -982 -4110 0 4106 4107 4108 -982 4111 0 c 1+1 --> 2 c (-b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ b^{1, 982}_0 ∧ p_982) -> (-b^{1, 983}_2 ∧ b^{1, 983}_1 ∧ -b^{1, 983}_0) c in CNF: c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ -p_982 ∨ -b^{1, 983}_2 c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ -p_982 ∨ b^{1, 983}_1 c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ -p_982 ∨ -b^{1, 983}_0 c in DIMACS: 4106 4107 -4108 -982 -4109 0 4106 4107 -4108 -982 4110 0 4106 4107 -4108 -982 -4111 0 c 2+1 --> break c (-b^{1, 982}_2 ∧ b^{1, 982}_1 ∧ -b^{1, 982}_0 ∧ p_982) -> break c in CNF: c b^{1, 982}_2 ∨ -b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ -p_982 ∨ break c in DIMACS: 4106 -4107 4108 -982 1162 0 c 2-1 --> 1 c (-b^{1, 982}_2 ∧ b^{1, 982}_1 ∧ -b^{1, 982}_0 ∧ -p_982) -> (-b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ b^{1, 983}_0) c in CNF: c b^{1, 982}_2 ∨ -b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ p_982 ∨ -b^{1, 983}_2 c b^{1, 982}_2 ∨ -b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ p_982 ∨ -b^{1, 983}_1 c b^{1, 982}_2 ∨ -b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ p_982 ∨ b^{1, 983}_0 c in DIMACS: 4106 -4107 4108 982 -4109 0 4106 -4107 4108 982 -4110 0 4106 -4107 4108 982 4111 0 c 1-1 --> 0 c (-b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ b^{1, 982}_0 ∧ -p_982) -> (-b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ -b^{1, 983}_0) c in CNF: c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ p_982 ∨ -b^{1, 983}_2 c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ p_982 ∨ -b^{1, 983}_1 c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ p_982 ∨ -b^{1, 983}_0 c in DIMACS: 4106 4107 -4108 982 -4109 0 4106 4107 -4108 982 -4110 0 4106 4107 -4108 982 -4111 0 c 0-1 --> -1 c (-b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ -b^{1, 982}_0 ∧ -p_982) -> ( b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ b^{1, 983}_0) c in CNF: c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ p_982 ∨ b^{1, 983}_2 c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ p_982 ∨ -b^{1, 983}_1 c b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ p_982 ∨ b^{1, 983}_0 c in DIMACS: 4106 4107 4108 982 4109 0 4106 4107 4108 982 -4110 0 4106 4107 4108 982 4111 0 c -1-1 --> -2 c ( b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ b^{1, 982}_0 ∧ -p_982) -> ( b^{1, 983}_2 ∧ b^{1, 983}_1 ∧ -b^{1, 983}_0) c in CNF: c -b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ p_982 ∨ b^{1, 983}_2 c -b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ p_982 ∨ b^{1, 983}_1 c -b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ p_982 ∨ -b^{1, 983}_0 c in DIMACS: -4106 4107 -4108 982 4109 0 -4106 4107 -4108 982 4110 0 -4106 4107 -4108 982 -4111 0 c -2-1 --> break c ( b^{1, 982}_2 ∧ b^{1, 982}_1 ∧ -b^{1, 982}_0 ∧ -p_982) -> break c in CNF: c -b^{1, 982}_2 ∨ -b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ p_982 ∨ break c in DIMACS: -4106 -4107 4108 982 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 982}_2 ∧ -b^{1, 982}_1 ∧ -b^{1, 982}_0 ∧ true) c in CNF: c -b^{1, 982}_2 ∨ b^{1, 982}_1 ∨ b^{1, 982}_0 ∨ false c in DIMACS: -4106 4107 4108 0 c 3 does not represent an automaton state. c -(-b^{1, 982}_2 ∧ b^{1, 982}_1 ∧ b^{1, 982}_0 ∧ true) c in CNF: c b^{1, 982}_2 ∨ -b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ false c in DIMACS: 4106 -4107 -4108 0 c -3 does not represent an automaton state. c -( b^{1, 982}_2 ∧ b^{1, 982}_1 ∧ b^{1, 982}_0 ∧ true) c in CNF: c -b^{1, 982}_2 ∨ -b^{1, 982}_1 ∨ -b^{1, 982}_0 ∨ false c in DIMACS: -4106 -4107 -4108 0 c i = 983 c -2+1 --> -1 c ( b^{1, 983}_2 ∧ b^{1, 983}_1 ∧ -b^{1, 983}_0 ∧ p_983) -> ( b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ b^{1, 984}_0) c in CNF: c -b^{1, 983}_2 ∨ -b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ -p_983 ∨ b^{1, 984}_2 c -b^{1, 983}_2 ∨ -b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ -p_983 ∨ -b^{1, 984}_1 c -b^{1, 983}_2 ∨ -b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ -p_983 ∨ b^{1, 984}_0 c in DIMACS: -4109 -4110 4111 -983 4112 0 -4109 -4110 4111 -983 -4113 0 -4109 -4110 4111 -983 4114 0 c -1+1 --> 0 c ( b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ b^{1, 983}_0 ∧ p_983) -> (-b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ -b^{1, 984}_0) c in CNF: c -b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ -p_983 ∨ -b^{1, 984}_2 c -b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ -p_983 ∨ -b^{1, 984}_1 c -b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ -p_983 ∨ -b^{1, 984}_0 c in DIMACS: -4109 4110 -4111 -983 -4112 0 -4109 4110 -4111 -983 -4113 0 -4109 4110 -4111 -983 -4114 0 c 0+1 --> 1 c (-b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ -b^{1, 983}_0 ∧ p_983) -> (-b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ b^{1, 984}_0) c in CNF: c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ -p_983 ∨ -b^{1, 984}_2 c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ -p_983 ∨ -b^{1, 984}_1 c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ -p_983 ∨ b^{1, 984}_0 c in DIMACS: 4109 4110 4111 -983 -4112 0 4109 4110 4111 -983 -4113 0 4109 4110 4111 -983 4114 0 c 1+1 --> 2 c (-b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ b^{1, 983}_0 ∧ p_983) -> (-b^{1, 984}_2 ∧ b^{1, 984}_1 ∧ -b^{1, 984}_0) c in CNF: c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ -p_983 ∨ -b^{1, 984}_2 c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ -p_983 ∨ b^{1, 984}_1 c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ -p_983 ∨ -b^{1, 984}_0 c in DIMACS: 4109 4110 -4111 -983 -4112 0 4109 4110 -4111 -983 4113 0 4109 4110 -4111 -983 -4114 0 c 2+1 --> break c (-b^{1, 983}_2 ∧ b^{1, 983}_1 ∧ -b^{1, 983}_0 ∧ p_983) -> break c in CNF: c b^{1, 983}_2 ∨ -b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ -p_983 ∨ break c in DIMACS: 4109 -4110 4111 -983 1162 0 c 2-1 --> 1 c (-b^{1, 983}_2 ∧ b^{1, 983}_1 ∧ -b^{1, 983}_0 ∧ -p_983) -> (-b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ b^{1, 984}_0) c in CNF: c b^{1, 983}_2 ∨ -b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ p_983 ∨ -b^{1, 984}_2 c b^{1, 983}_2 ∨ -b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ p_983 ∨ -b^{1, 984}_1 c b^{1, 983}_2 ∨ -b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ p_983 ∨ b^{1, 984}_0 c in DIMACS: 4109 -4110 4111 983 -4112 0 4109 -4110 4111 983 -4113 0 4109 -4110 4111 983 4114 0 c 1-1 --> 0 c (-b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ b^{1, 983}_0 ∧ -p_983) -> (-b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ -b^{1, 984}_0) c in CNF: c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ p_983 ∨ -b^{1, 984}_2 c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ p_983 ∨ -b^{1, 984}_1 c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ p_983 ∨ -b^{1, 984}_0 c in DIMACS: 4109 4110 -4111 983 -4112 0 4109 4110 -4111 983 -4113 0 4109 4110 -4111 983 -4114 0 c 0-1 --> -1 c (-b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ -b^{1, 983}_0 ∧ -p_983) -> ( b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ b^{1, 984}_0) c in CNF: c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ p_983 ∨ b^{1, 984}_2 c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ p_983 ∨ -b^{1, 984}_1 c b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ p_983 ∨ b^{1, 984}_0 c in DIMACS: 4109 4110 4111 983 4112 0 4109 4110 4111 983 -4113 0 4109 4110 4111 983 4114 0 c -1-1 --> -2 c ( b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ b^{1, 983}_0 ∧ -p_983) -> ( b^{1, 984}_2 ∧ b^{1, 984}_1 ∧ -b^{1, 984}_0) c in CNF: c -b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ p_983 ∨ b^{1, 984}_2 c -b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ p_983 ∨ b^{1, 984}_1 c -b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ p_983 ∨ -b^{1, 984}_0 c in DIMACS: -4109 4110 -4111 983 4112 0 -4109 4110 -4111 983 4113 0 -4109 4110 -4111 983 -4114 0 c -2-1 --> break c ( b^{1, 983}_2 ∧ b^{1, 983}_1 ∧ -b^{1, 983}_0 ∧ -p_983) -> break c in CNF: c -b^{1, 983}_2 ∨ -b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ p_983 ∨ break c in DIMACS: -4109 -4110 4111 983 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 983}_2 ∧ -b^{1, 983}_1 ∧ -b^{1, 983}_0 ∧ true) c in CNF: c -b^{1, 983}_2 ∨ b^{1, 983}_1 ∨ b^{1, 983}_0 ∨ false c in DIMACS: -4109 4110 4111 0 c 3 does not represent an automaton state. c -(-b^{1, 983}_2 ∧ b^{1, 983}_1 ∧ b^{1, 983}_0 ∧ true) c in CNF: c b^{1, 983}_2 ∨ -b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ false c in DIMACS: 4109 -4110 -4111 0 c -3 does not represent an automaton state. c -( b^{1, 983}_2 ∧ b^{1, 983}_1 ∧ b^{1, 983}_0 ∧ true) c in CNF: c -b^{1, 983}_2 ∨ -b^{1, 983}_1 ∨ -b^{1, 983}_0 ∨ false c in DIMACS: -4109 -4110 -4111 0 c i = 984 c -2+1 --> -1 c ( b^{1, 984}_2 ∧ b^{1, 984}_1 ∧ -b^{1, 984}_0 ∧ p_984) -> ( b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ b^{1, 985}_0) c in CNF: c -b^{1, 984}_2 ∨ -b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ -p_984 ∨ b^{1, 985}_2 c -b^{1, 984}_2 ∨ -b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ -p_984 ∨ -b^{1, 985}_1 c -b^{1, 984}_2 ∨ -b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ -p_984 ∨ b^{1, 985}_0 c in DIMACS: -4112 -4113 4114 -984 4115 0 -4112 -4113 4114 -984 -4116 0 -4112 -4113 4114 -984 4117 0 c -1+1 --> 0 c ( b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ b^{1, 984}_0 ∧ p_984) -> (-b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ -b^{1, 985}_0) c in CNF: c -b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ -p_984 ∨ -b^{1, 985}_2 c -b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ -p_984 ∨ -b^{1, 985}_1 c -b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ -p_984 ∨ -b^{1, 985}_0 c in DIMACS: -4112 4113 -4114 -984 -4115 0 -4112 4113 -4114 -984 -4116 0 -4112 4113 -4114 -984 -4117 0 c 0+1 --> 1 c (-b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ -b^{1, 984}_0 ∧ p_984) -> (-b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ b^{1, 985}_0) c in CNF: c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ -p_984 ∨ -b^{1, 985}_2 c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ -p_984 ∨ -b^{1, 985}_1 c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ -p_984 ∨ b^{1, 985}_0 c in DIMACS: 4112 4113 4114 -984 -4115 0 4112 4113 4114 -984 -4116 0 4112 4113 4114 -984 4117 0 c 1+1 --> 2 c (-b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ b^{1, 984}_0 ∧ p_984) -> (-b^{1, 985}_2 ∧ b^{1, 985}_1 ∧ -b^{1, 985}_0) c in CNF: c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ -p_984 ∨ -b^{1, 985}_2 c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ -p_984 ∨ b^{1, 985}_1 c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ -p_984 ∨ -b^{1, 985}_0 c in DIMACS: 4112 4113 -4114 -984 -4115 0 4112 4113 -4114 -984 4116 0 4112 4113 -4114 -984 -4117 0 c 2+1 --> break c (-b^{1, 984}_2 ∧ b^{1, 984}_1 ∧ -b^{1, 984}_0 ∧ p_984) -> break c in CNF: c b^{1, 984}_2 ∨ -b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ -p_984 ∨ break c in DIMACS: 4112 -4113 4114 -984 1162 0 c 2-1 --> 1 c (-b^{1, 984}_2 ∧ b^{1, 984}_1 ∧ -b^{1, 984}_0 ∧ -p_984) -> (-b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ b^{1, 985}_0) c in CNF: c b^{1, 984}_2 ∨ -b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ p_984 ∨ -b^{1, 985}_2 c b^{1, 984}_2 ∨ -b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ p_984 ∨ -b^{1, 985}_1 c b^{1, 984}_2 ∨ -b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ p_984 ∨ b^{1, 985}_0 c in DIMACS: 4112 -4113 4114 984 -4115 0 4112 -4113 4114 984 -4116 0 4112 -4113 4114 984 4117 0 c 1-1 --> 0 c (-b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ b^{1, 984}_0 ∧ -p_984) -> (-b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ -b^{1, 985}_0) c in CNF: c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ p_984 ∨ -b^{1, 985}_2 c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ p_984 ∨ -b^{1, 985}_1 c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ p_984 ∨ -b^{1, 985}_0 c in DIMACS: 4112 4113 -4114 984 -4115 0 4112 4113 -4114 984 -4116 0 4112 4113 -4114 984 -4117 0 c 0-1 --> -1 c (-b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ -b^{1, 984}_0 ∧ -p_984) -> ( b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ b^{1, 985}_0) c in CNF: c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ p_984 ∨ b^{1, 985}_2 c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ p_984 ∨ -b^{1, 985}_1 c b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ p_984 ∨ b^{1, 985}_0 c in DIMACS: 4112 4113 4114 984 4115 0 4112 4113 4114 984 -4116 0 4112 4113 4114 984 4117 0 c -1-1 --> -2 c ( b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ b^{1, 984}_0 ∧ -p_984) -> ( b^{1, 985}_2 ∧ b^{1, 985}_1 ∧ -b^{1, 985}_0) c in CNF: c -b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ p_984 ∨ b^{1, 985}_2 c -b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ p_984 ∨ b^{1, 985}_1 c -b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ p_984 ∨ -b^{1, 985}_0 c in DIMACS: -4112 4113 -4114 984 4115 0 -4112 4113 -4114 984 4116 0 -4112 4113 -4114 984 -4117 0 c -2-1 --> break c ( b^{1, 984}_2 ∧ b^{1, 984}_1 ∧ -b^{1, 984}_0 ∧ -p_984) -> break c in CNF: c -b^{1, 984}_2 ∨ -b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ p_984 ∨ break c in DIMACS: -4112 -4113 4114 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 984}_2 ∧ -b^{1, 984}_1 ∧ -b^{1, 984}_0 ∧ true) c in CNF: c -b^{1, 984}_2 ∨ b^{1, 984}_1 ∨ b^{1, 984}_0 ∨ false c in DIMACS: -4112 4113 4114 0 c 3 does not represent an automaton state. c -(-b^{1, 984}_2 ∧ b^{1, 984}_1 ∧ b^{1, 984}_0 ∧ true) c in CNF: c b^{1, 984}_2 ∨ -b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ false c in DIMACS: 4112 -4113 -4114 0 c -3 does not represent an automaton state. c -( b^{1, 984}_2 ∧ b^{1, 984}_1 ∧ b^{1, 984}_0 ∧ true) c in CNF: c -b^{1, 984}_2 ∨ -b^{1, 984}_1 ∨ -b^{1, 984}_0 ∨ false c in DIMACS: -4112 -4113 -4114 0 c i = 985 c -2+1 --> -1 c ( b^{1, 985}_2 ∧ b^{1, 985}_1 ∧ -b^{1, 985}_0 ∧ p_985) -> ( b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ b^{1, 986}_0) c in CNF: c -b^{1, 985}_2 ∨ -b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ -p_985 ∨ b^{1, 986}_2 c -b^{1, 985}_2 ∨ -b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ -p_985 ∨ -b^{1, 986}_1 c -b^{1, 985}_2 ∨ -b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ -p_985 ∨ b^{1, 986}_0 c in DIMACS: -4115 -4116 4117 -985 4118 0 -4115 -4116 4117 -985 -4119 0 -4115 -4116 4117 -985 4120 0 c -1+1 --> 0 c ( b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ b^{1, 985}_0 ∧ p_985) -> (-b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ -b^{1, 986}_0) c in CNF: c -b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ -p_985 ∨ -b^{1, 986}_2 c -b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ -p_985 ∨ -b^{1, 986}_1 c -b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ -p_985 ∨ -b^{1, 986}_0 c in DIMACS: -4115 4116 -4117 -985 -4118 0 -4115 4116 -4117 -985 -4119 0 -4115 4116 -4117 -985 -4120 0 c 0+1 --> 1 c (-b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ -b^{1, 985}_0 ∧ p_985) -> (-b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ b^{1, 986}_0) c in CNF: c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ -p_985 ∨ -b^{1, 986}_2 c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ -p_985 ∨ -b^{1, 986}_1 c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ -p_985 ∨ b^{1, 986}_0 c in DIMACS: 4115 4116 4117 -985 -4118 0 4115 4116 4117 -985 -4119 0 4115 4116 4117 -985 4120 0 c 1+1 --> 2 c (-b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ b^{1, 985}_0 ∧ p_985) -> (-b^{1, 986}_2 ∧ b^{1, 986}_1 ∧ -b^{1, 986}_0) c in CNF: c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ -p_985 ∨ -b^{1, 986}_2 c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ -p_985 ∨ b^{1, 986}_1 c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ -p_985 ∨ -b^{1, 986}_0 c in DIMACS: 4115 4116 -4117 -985 -4118 0 4115 4116 -4117 -985 4119 0 4115 4116 -4117 -985 -4120 0 c 2+1 --> break c (-b^{1, 985}_2 ∧ b^{1, 985}_1 ∧ -b^{1, 985}_0 ∧ p_985) -> break c in CNF: c b^{1, 985}_2 ∨ -b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ -p_985 ∨ break c in DIMACS: 4115 -4116 4117 -985 1162 0 c 2-1 --> 1 c (-b^{1, 985}_2 ∧ b^{1, 985}_1 ∧ -b^{1, 985}_0 ∧ -p_985) -> (-b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ b^{1, 986}_0) c in CNF: c b^{1, 985}_2 ∨ -b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ p_985 ∨ -b^{1, 986}_2 c b^{1, 985}_2 ∨ -b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ p_985 ∨ -b^{1, 986}_1 c b^{1, 985}_2 ∨ -b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ p_985 ∨ b^{1, 986}_0 c in DIMACS: 4115 -4116 4117 985 -4118 0 4115 -4116 4117 985 -4119 0 4115 -4116 4117 985 4120 0 c 1-1 --> 0 c (-b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ b^{1, 985}_0 ∧ -p_985) -> (-b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ -b^{1, 986}_0) c in CNF: c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ p_985 ∨ -b^{1, 986}_2 c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ p_985 ∨ -b^{1, 986}_1 c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ p_985 ∨ -b^{1, 986}_0 c in DIMACS: 4115 4116 -4117 985 -4118 0 4115 4116 -4117 985 -4119 0 4115 4116 -4117 985 -4120 0 c 0-1 --> -1 c (-b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ -b^{1, 985}_0 ∧ -p_985) -> ( b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ b^{1, 986}_0) c in CNF: c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ p_985 ∨ b^{1, 986}_2 c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ p_985 ∨ -b^{1, 986}_1 c b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ p_985 ∨ b^{1, 986}_0 c in DIMACS: 4115 4116 4117 985 4118 0 4115 4116 4117 985 -4119 0 4115 4116 4117 985 4120 0 c -1-1 --> -2 c ( b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ b^{1, 985}_0 ∧ -p_985) -> ( b^{1, 986}_2 ∧ b^{1, 986}_1 ∧ -b^{1, 986}_0) c in CNF: c -b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ p_985 ∨ b^{1, 986}_2 c -b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ p_985 ∨ b^{1, 986}_1 c -b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ p_985 ∨ -b^{1, 986}_0 c in DIMACS: -4115 4116 -4117 985 4118 0 -4115 4116 -4117 985 4119 0 -4115 4116 -4117 985 -4120 0 c -2-1 --> break c ( b^{1, 985}_2 ∧ b^{1, 985}_1 ∧ -b^{1, 985}_0 ∧ -p_985) -> break c in CNF: c -b^{1, 985}_2 ∨ -b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ p_985 ∨ break c in DIMACS: -4115 -4116 4117 985 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 985}_2 ∧ -b^{1, 985}_1 ∧ -b^{1, 985}_0 ∧ true) c in CNF: c -b^{1, 985}_2 ∨ b^{1, 985}_1 ∨ b^{1, 985}_0 ∨ false c in DIMACS: -4115 4116 4117 0 c 3 does not represent an automaton state. c -(-b^{1, 985}_2 ∧ b^{1, 985}_1 ∧ b^{1, 985}_0 ∧ true) c in CNF: c b^{1, 985}_2 ∨ -b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ false c in DIMACS: 4115 -4116 -4117 0 c -3 does not represent an automaton state. c -( b^{1, 985}_2 ∧ b^{1, 985}_1 ∧ b^{1, 985}_0 ∧ true) c in CNF: c -b^{1, 985}_2 ∨ -b^{1, 985}_1 ∨ -b^{1, 985}_0 ∨ false c in DIMACS: -4115 -4116 -4117 0 c i = 986 c -2+1 --> -1 c ( b^{1, 986}_2 ∧ b^{1, 986}_1 ∧ -b^{1, 986}_0 ∧ p_986) -> ( b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ b^{1, 987}_0) c in CNF: c -b^{1, 986}_2 ∨ -b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ -p_986 ∨ b^{1, 987}_2 c -b^{1, 986}_2 ∨ -b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ -p_986 ∨ -b^{1, 987}_1 c -b^{1, 986}_2 ∨ -b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ -p_986 ∨ b^{1, 987}_0 c in DIMACS: -4118 -4119 4120 -986 4121 0 -4118 -4119 4120 -986 -4122 0 -4118 -4119 4120 -986 4123 0 c -1+1 --> 0 c ( b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ b^{1, 986}_0 ∧ p_986) -> (-b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ -b^{1, 987}_0) c in CNF: c -b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ -p_986 ∨ -b^{1, 987}_2 c -b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ -p_986 ∨ -b^{1, 987}_1 c -b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ -p_986 ∨ -b^{1, 987}_0 c in DIMACS: -4118 4119 -4120 -986 -4121 0 -4118 4119 -4120 -986 -4122 0 -4118 4119 -4120 -986 -4123 0 c 0+1 --> 1 c (-b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ -b^{1, 986}_0 ∧ p_986) -> (-b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ b^{1, 987}_0) c in CNF: c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ -p_986 ∨ -b^{1, 987}_2 c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ -p_986 ∨ -b^{1, 987}_1 c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ -p_986 ∨ b^{1, 987}_0 c in DIMACS: 4118 4119 4120 -986 -4121 0 4118 4119 4120 -986 -4122 0 4118 4119 4120 -986 4123 0 c 1+1 --> 2 c (-b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ b^{1, 986}_0 ∧ p_986) -> (-b^{1, 987}_2 ∧ b^{1, 987}_1 ∧ -b^{1, 987}_0) c in CNF: c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ -p_986 ∨ -b^{1, 987}_2 c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ -p_986 ∨ b^{1, 987}_1 c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ -p_986 ∨ -b^{1, 987}_0 c in DIMACS: 4118 4119 -4120 -986 -4121 0 4118 4119 -4120 -986 4122 0 4118 4119 -4120 -986 -4123 0 c 2+1 --> break c (-b^{1, 986}_2 ∧ b^{1, 986}_1 ∧ -b^{1, 986}_0 ∧ p_986) -> break c in CNF: c b^{1, 986}_2 ∨ -b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ -p_986 ∨ break c in DIMACS: 4118 -4119 4120 -986 1162 0 c 2-1 --> 1 c (-b^{1, 986}_2 ∧ b^{1, 986}_1 ∧ -b^{1, 986}_0 ∧ -p_986) -> (-b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ b^{1, 987}_0) c in CNF: c b^{1, 986}_2 ∨ -b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ p_986 ∨ -b^{1, 987}_2 c b^{1, 986}_2 ∨ -b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ p_986 ∨ -b^{1, 987}_1 c b^{1, 986}_2 ∨ -b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ p_986 ∨ b^{1, 987}_0 c in DIMACS: 4118 -4119 4120 986 -4121 0 4118 -4119 4120 986 -4122 0 4118 -4119 4120 986 4123 0 c 1-1 --> 0 c (-b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ b^{1, 986}_0 ∧ -p_986) -> (-b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ -b^{1, 987}_0) c in CNF: c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ p_986 ∨ -b^{1, 987}_2 c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ p_986 ∨ -b^{1, 987}_1 c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ p_986 ∨ -b^{1, 987}_0 c in DIMACS: 4118 4119 -4120 986 -4121 0 4118 4119 -4120 986 -4122 0 4118 4119 -4120 986 -4123 0 c 0-1 --> -1 c (-b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ -b^{1, 986}_0 ∧ -p_986) -> ( b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ b^{1, 987}_0) c in CNF: c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ p_986 ∨ b^{1, 987}_2 c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ p_986 ∨ -b^{1, 987}_1 c b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ p_986 ∨ b^{1, 987}_0 c in DIMACS: 4118 4119 4120 986 4121 0 4118 4119 4120 986 -4122 0 4118 4119 4120 986 4123 0 c -1-1 --> -2 c ( b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ b^{1, 986}_0 ∧ -p_986) -> ( b^{1, 987}_2 ∧ b^{1, 987}_1 ∧ -b^{1, 987}_0) c in CNF: c -b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ p_986 ∨ b^{1, 987}_2 c -b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ p_986 ∨ b^{1, 987}_1 c -b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ p_986 ∨ -b^{1, 987}_0 c in DIMACS: -4118 4119 -4120 986 4121 0 -4118 4119 -4120 986 4122 0 -4118 4119 -4120 986 -4123 0 c -2-1 --> break c ( b^{1, 986}_2 ∧ b^{1, 986}_1 ∧ -b^{1, 986}_0 ∧ -p_986) -> break c in CNF: c -b^{1, 986}_2 ∨ -b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ p_986 ∨ break c in DIMACS: -4118 -4119 4120 986 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 986}_2 ∧ -b^{1, 986}_1 ∧ -b^{1, 986}_0 ∧ true) c in CNF: c -b^{1, 986}_2 ∨ b^{1, 986}_1 ∨ b^{1, 986}_0 ∨ false c in DIMACS: -4118 4119 4120 0 c 3 does not represent an automaton state. c -(-b^{1, 986}_2 ∧ b^{1, 986}_1 ∧ b^{1, 986}_0 ∧ true) c in CNF: c b^{1, 986}_2 ∨ -b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ false c in DIMACS: 4118 -4119 -4120 0 c -3 does not represent an automaton state. c -( b^{1, 986}_2 ∧ b^{1, 986}_1 ∧ b^{1, 986}_0 ∧ true) c in CNF: c -b^{1, 986}_2 ∨ -b^{1, 986}_1 ∨ -b^{1, 986}_0 ∨ false c in DIMACS: -4118 -4119 -4120 0 c i = 987 c -2+1 --> -1 c ( b^{1, 987}_2 ∧ b^{1, 987}_1 ∧ -b^{1, 987}_0 ∧ p_987) -> ( b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ b^{1, 988}_0) c in CNF: c -b^{1, 987}_2 ∨ -b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ -p_987 ∨ b^{1, 988}_2 c -b^{1, 987}_2 ∨ -b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ -p_987 ∨ -b^{1, 988}_1 c -b^{1, 987}_2 ∨ -b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ -p_987 ∨ b^{1, 988}_0 c in DIMACS: -4121 -4122 4123 -987 4124 0 -4121 -4122 4123 -987 -4125 0 -4121 -4122 4123 -987 4126 0 c -1+1 --> 0 c ( b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ b^{1, 987}_0 ∧ p_987) -> (-b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ -b^{1, 988}_0) c in CNF: c -b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ -p_987 ∨ -b^{1, 988}_2 c -b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ -p_987 ∨ -b^{1, 988}_1 c -b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ -p_987 ∨ -b^{1, 988}_0 c in DIMACS: -4121 4122 -4123 -987 -4124 0 -4121 4122 -4123 -987 -4125 0 -4121 4122 -4123 -987 -4126 0 c 0+1 --> 1 c (-b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ -b^{1, 987}_0 ∧ p_987) -> (-b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ b^{1, 988}_0) c in CNF: c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ -p_987 ∨ -b^{1, 988}_2 c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ -p_987 ∨ -b^{1, 988}_1 c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ -p_987 ∨ b^{1, 988}_0 c in DIMACS: 4121 4122 4123 -987 -4124 0 4121 4122 4123 -987 -4125 0 4121 4122 4123 -987 4126 0 c 1+1 --> 2 c (-b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ b^{1, 987}_0 ∧ p_987) -> (-b^{1, 988}_2 ∧ b^{1, 988}_1 ∧ -b^{1, 988}_0) c in CNF: c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ -p_987 ∨ -b^{1, 988}_2 c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ -p_987 ∨ b^{1, 988}_1 c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ -p_987 ∨ -b^{1, 988}_0 c in DIMACS: 4121 4122 -4123 -987 -4124 0 4121 4122 -4123 -987 4125 0 4121 4122 -4123 -987 -4126 0 c 2+1 --> break c (-b^{1, 987}_2 ∧ b^{1, 987}_1 ∧ -b^{1, 987}_0 ∧ p_987) -> break c in CNF: c b^{1, 987}_2 ∨ -b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ -p_987 ∨ break c in DIMACS: 4121 -4122 4123 -987 1162 0 c 2-1 --> 1 c (-b^{1, 987}_2 ∧ b^{1, 987}_1 ∧ -b^{1, 987}_0 ∧ -p_987) -> (-b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ b^{1, 988}_0) c in CNF: c b^{1, 987}_2 ∨ -b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ p_987 ∨ -b^{1, 988}_2 c b^{1, 987}_2 ∨ -b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ p_987 ∨ -b^{1, 988}_1 c b^{1, 987}_2 ∨ -b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ p_987 ∨ b^{1, 988}_0 c in DIMACS: 4121 -4122 4123 987 -4124 0 4121 -4122 4123 987 -4125 0 4121 -4122 4123 987 4126 0 c 1-1 --> 0 c (-b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ b^{1, 987}_0 ∧ -p_987) -> (-b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ -b^{1, 988}_0) c in CNF: c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ p_987 ∨ -b^{1, 988}_2 c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ p_987 ∨ -b^{1, 988}_1 c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ p_987 ∨ -b^{1, 988}_0 c in DIMACS: 4121 4122 -4123 987 -4124 0 4121 4122 -4123 987 -4125 0 4121 4122 -4123 987 -4126 0 c 0-1 --> -1 c (-b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ -b^{1, 987}_0 ∧ -p_987) -> ( b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ b^{1, 988}_0) c in CNF: c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ p_987 ∨ b^{1, 988}_2 c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ p_987 ∨ -b^{1, 988}_1 c b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ p_987 ∨ b^{1, 988}_0 c in DIMACS: 4121 4122 4123 987 4124 0 4121 4122 4123 987 -4125 0 4121 4122 4123 987 4126 0 c -1-1 --> -2 c ( b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ b^{1, 987}_0 ∧ -p_987) -> ( b^{1, 988}_2 ∧ b^{1, 988}_1 ∧ -b^{1, 988}_0) c in CNF: c -b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ p_987 ∨ b^{1, 988}_2 c -b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ p_987 ∨ b^{1, 988}_1 c -b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ p_987 ∨ -b^{1, 988}_0 c in DIMACS: -4121 4122 -4123 987 4124 0 -4121 4122 -4123 987 4125 0 -4121 4122 -4123 987 -4126 0 c -2-1 --> break c ( b^{1, 987}_2 ∧ b^{1, 987}_1 ∧ -b^{1, 987}_0 ∧ -p_987) -> break c in CNF: c -b^{1, 987}_2 ∨ -b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ p_987 ∨ break c in DIMACS: -4121 -4122 4123 987 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 987}_2 ∧ -b^{1, 987}_1 ∧ -b^{1, 987}_0 ∧ true) c in CNF: c -b^{1, 987}_2 ∨ b^{1, 987}_1 ∨ b^{1, 987}_0 ∨ false c in DIMACS: -4121 4122 4123 0 c 3 does not represent an automaton state. c -(-b^{1, 987}_2 ∧ b^{1, 987}_1 ∧ b^{1, 987}_0 ∧ true) c in CNF: c b^{1, 987}_2 ∨ -b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ false c in DIMACS: 4121 -4122 -4123 0 c -3 does not represent an automaton state. c -( b^{1, 987}_2 ∧ b^{1, 987}_1 ∧ b^{1, 987}_0 ∧ true) c in CNF: c -b^{1, 987}_2 ∨ -b^{1, 987}_1 ∨ -b^{1, 987}_0 ∨ false c in DIMACS: -4121 -4122 -4123 0 c i = 988 c -2+1 --> -1 c ( b^{1, 988}_2 ∧ b^{1, 988}_1 ∧ -b^{1, 988}_0 ∧ p_988) -> ( b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ b^{1, 989}_0) c in CNF: c -b^{1, 988}_2 ∨ -b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ -p_988 ∨ b^{1, 989}_2 c -b^{1, 988}_2 ∨ -b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ -p_988 ∨ -b^{1, 989}_1 c -b^{1, 988}_2 ∨ -b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ -p_988 ∨ b^{1, 989}_0 c in DIMACS: -4124 -4125 4126 -988 4127 0 -4124 -4125 4126 -988 -4128 0 -4124 -4125 4126 -988 4129 0 c -1+1 --> 0 c ( b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ b^{1, 988}_0 ∧ p_988) -> (-b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ -b^{1, 989}_0) c in CNF: c -b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ -p_988 ∨ -b^{1, 989}_2 c -b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ -p_988 ∨ -b^{1, 989}_1 c -b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ -p_988 ∨ -b^{1, 989}_0 c in DIMACS: -4124 4125 -4126 -988 -4127 0 -4124 4125 -4126 -988 -4128 0 -4124 4125 -4126 -988 -4129 0 c 0+1 --> 1 c (-b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ -b^{1, 988}_0 ∧ p_988) -> (-b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ b^{1, 989}_0) c in CNF: c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ -p_988 ∨ -b^{1, 989}_2 c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ -p_988 ∨ -b^{1, 989}_1 c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ -p_988 ∨ b^{1, 989}_0 c in DIMACS: 4124 4125 4126 -988 -4127 0 4124 4125 4126 -988 -4128 0 4124 4125 4126 -988 4129 0 c 1+1 --> 2 c (-b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ b^{1, 988}_0 ∧ p_988) -> (-b^{1, 989}_2 ∧ b^{1, 989}_1 ∧ -b^{1, 989}_0) c in CNF: c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ -p_988 ∨ -b^{1, 989}_2 c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ -p_988 ∨ b^{1, 989}_1 c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ -p_988 ∨ -b^{1, 989}_0 c in DIMACS: 4124 4125 -4126 -988 -4127 0 4124 4125 -4126 -988 4128 0 4124 4125 -4126 -988 -4129 0 c 2+1 --> break c (-b^{1, 988}_2 ∧ b^{1, 988}_1 ∧ -b^{1, 988}_0 ∧ p_988) -> break c in CNF: c b^{1, 988}_2 ∨ -b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ -p_988 ∨ break c in DIMACS: 4124 -4125 4126 -988 1162 0 c 2-1 --> 1 c (-b^{1, 988}_2 ∧ b^{1, 988}_1 ∧ -b^{1, 988}_0 ∧ -p_988) -> (-b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ b^{1, 989}_0) c in CNF: c b^{1, 988}_2 ∨ -b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ p_988 ∨ -b^{1, 989}_2 c b^{1, 988}_2 ∨ -b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ p_988 ∨ -b^{1, 989}_1 c b^{1, 988}_2 ∨ -b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ p_988 ∨ b^{1, 989}_0 c in DIMACS: 4124 -4125 4126 988 -4127 0 4124 -4125 4126 988 -4128 0 4124 -4125 4126 988 4129 0 c 1-1 --> 0 c (-b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ b^{1, 988}_0 ∧ -p_988) -> (-b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ -b^{1, 989}_0) c in CNF: c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ p_988 ∨ -b^{1, 989}_2 c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ p_988 ∨ -b^{1, 989}_1 c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ p_988 ∨ -b^{1, 989}_0 c in DIMACS: 4124 4125 -4126 988 -4127 0 4124 4125 -4126 988 -4128 0 4124 4125 -4126 988 -4129 0 c 0-1 --> -1 c (-b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ -b^{1, 988}_0 ∧ -p_988) -> ( b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ b^{1, 989}_0) c in CNF: c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ p_988 ∨ b^{1, 989}_2 c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ p_988 ∨ -b^{1, 989}_1 c b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ p_988 ∨ b^{1, 989}_0 c in DIMACS: 4124 4125 4126 988 4127 0 4124 4125 4126 988 -4128 0 4124 4125 4126 988 4129 0 c -1-1 --> -2 c ( b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ b^{1, 988}_0 ∧ -p_988) -> ( b^{1, 989}_2 ∧ b^{1, 989}_1 ∧ -b^{1, 989}_0) c in CNF: c -b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ p_988 ∨ b^{1, 989}_2 c -b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ p_988 ∨ b^{1, 989}_1 c -b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ p_988 ∨ -b^{1, 989}_0 c in DIMACS: -4124 4125 -4126 988 4127 0 -4124 4125 -4126 988 4128 0 -4124 4125 -4126 988 -4129 0 c -2-1 --> break c ( b^{1, 988}_2 ∧ b^{1, 988}_1 ∧ -b^{1, 988}_0 ∧ -p_988) -> break c in CNF: c -b^{1, 988}_2 ∨ -b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ p_988 ∨ break c in DIMACS: -4124 -4125 4126 988 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 988}_2 ∧ -b^{1, 988}_1 ∧ -b^{1, 988}_0 ∧ true) c in CNF: c -b^{1, 988}_2 ∨ b^{1, 988}_1 ∨ b^{1, 988}_0 ∨ false c in DIMACS: -4124 4125 4126 0 c 3 does not represent an automaton state. c -(-b^{1, 988}_2 ∧ b^{1, 988}_1 ∧ b^{1, 988}_0 ∧ true) c in CNF: c b^{1, 988}_2 ∨ -b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ false c in DIMACS: 4124 -4125 -4126 0 c -3 does not represent an automaton state. c -( b^{1, 988}_2 ∧ b^{1, 988}_1 ∧ b^{1, 988}_0 ∧ true) c in CNF: c -b^{1, 988}_2 ∨ -b^{1, 988}_1 ∨ -b^{1, 988}_0 ∨ false c in DIMACS: -4124 -4125 -4126 0 c i = 989 c -2+1 --> -1 c ( b^{1, 989}_2 ∧ b^{1, 989}_1 ∧ -b^{1, 989}_0 ∧ p_989) -> ( b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ b^{1, 990}_0) c in CNF: c -b^{1, 989}_2 ∨ -b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ -p_989 ∨ b^{1, 990}_2 c -b^{1, 989}_2 ∨ -b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ -p_989 ∨ -b^{1, 990}_1 c -b^{1, 989}_2 ∨ -b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ -p_989 ∨ b^{1, 990}_0 c in DIMACS: -4127 -4128 4129 -989 4130 0 -4127 -4128 4129 -989 -4131 0 -4127 -4128 4129 -989 4132 0 c -1+1 --> 0 c ( b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ b^{1, 989}_0 ∧ p_989) -> (-b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ -b^{1, 990}_0) c in CNF: c -b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ -p_989 ∨ -b^{1, 990}_2 c -b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ -p_989 ∨ -b^{1, 990}_1 c -b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ -p_989 ∨ -b^{1, 990}_0 c in DIMACS: -4127 4128 -4129 -989 -4130 0 -4127 4128 -4129 -989 -4131 0 -4127 4128 -4129 -989 -4132 0 c 0+1 --> 1 c (-b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ -b^{1, 989}_0 ∧ p_989) -> (-b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ b^{1, 990}_0) c in CNF: c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ -p_989 ∨ -b^{1, 990}_2 c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ -p_989 ∨ -b^{1, 990}_1 c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ -p_989 ∨ b^{1, 990}_0 c in DIMACS: 4127 4128 4129 -989 -4130 0 4127 4128 4129 -989 -4131 0 4127 4128 4129 -989 4132 0 c 1+1 --> 2 c (-b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ b^{1, 989}_0 ∧ p_989) -> (-b^{1, 990}_2 ∧ b^{1, 990}_1 ∧ -b^{1, 990}_0) c in CNF: c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ -p_989 ∨ -b^{1, 990}_2 c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ -p_989 ∨ b^{1, 990}_1 c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ -p_989 ∨ -b^{1, 990}_0 c in DIMACS: 4127 4128 -4129 -989 -4130 0 4127 4128 -4129 -989 4131 0 4127 4128 -4129 -989 -4132 0 c 2+1 --> break c (-b^{1, 989}_2 ∧ b^{1, 989}_1 ∧ -b^{1, 989}_0 ∧ p_989) -> break c in CNF: c b^{1, 989}_2 ∨ -b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ -p_989 ∨ break c in DIMACS: 4127 -4128 4129 -989 1162 0 c 2-1 --> 1 c (-b^{1, 989}_2 ∧ b^{1, 989}_1 ∧ -b^{1, 989}_0 ∧ -p_989) -> (-b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ b^{1, 990}_0) c in CNF: c b^{1, 989}_2 ∨ -b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ p_989 ∨ -b^{1, 990}_2 c b^{1, 989}_2 ∨ -b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ p_989 ∨ -b^{1, 990}_1 c b^{1, 989}_2 ∨ -b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ p_989 ∨ b^{1, 990}_0 c in DIMACS: 4127 -4128 4129 989 -4130 0 4127 -4128 4129 989 -4131 0 4127 -4128 4129 989 4132 0 c 1-1 --> 0 c (-b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ b^{1, 989}_0 ∧ -p_989) -> (-b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ -b^{1, 990}_0) c in CNF: c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ p_989 ∨ -b^{1, 990}_2 c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ p_989 ∨ -b^{1, 990}_1 c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ p_989 ∨ -b^{1, 990}_0 c in DIMACS: 4127 4128 -4129 989 -4130 0 4127 4128 -4129 989 -4131 0 4127 4128 -4129 989 -4132 0 c 0-1 --> -1 c (-b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ -b^{1, 989}_0 ∧ -p_989) -> ( b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ b^{1, 990}_0) c in CNF: c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ p_989 ∨ b^{1, 990}_2 c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ p_989 ∨ -b^{1, 990}_1 c b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ p_989 ∨ b^{1, 990}_0 c in DIMACS: 4127 4128 4129 989 4130 0 4127 4128 4129 989 -4131 0 4127 4128 4129 989 4132 0 c -1-1 --> -2 c ( b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ b^{1, 989}_0 ∧ -p_989) -> ( b^{1, 990}_2 ∧ b^{1, 990}_1 ∧ -b^{1, 990}_0) c in CNF: c -b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ p_989 ∨ b^{1, 990}_2 c -b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ p_989 ∨ b^{1, 990}_1 c -b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ p_989 ∨ -b^{1, 990}_0 c in DIMACS: -4127 4128 -4129 989 4130 0 -4127 4128 -4129 989 4131 0 -4127 4128 -4129 989 -4132 0 c -2-1 --> break c ( b^{1, 989}_2 ∧ b^{1, 989}_1 ∧ -b^{1, 989}_0 ∧ -p_989) -> break c in CNF: c -b^{1, 989}_2 ∨ -b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ p_989 ∨ break c in DIMACS: -4127 -4128 4129 989 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 989}_2 ∧ -b^{1, 989}_1 ∧ -b^{1, 989}_0 ∧ true) c in CNF: c -b^{1, 989}_2 ∨ b^{1, 989}_1 ∨ b^{1, 989}_0 ∨ false c in DIMACS: -4127 4128 4129 0 c 3 does not represent an automaton state. c -(-b^{1, 989}_2 ∧ b^{1, 989}_1 ∧ b^{1, 989}_0 ∧ true) c in CNF: c b^{1, 989}_2 ∨ -b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ false c in DIMACS: 4127 -4128 -4129 0 c -3 does not represent an automaton state. c -( b^{1, 989}_2 ∧ b^{1, 989}_1 ∧ b^{1, 989}_0 ∧ true) c in CNF: c -b^{1, 989}_2 ∨ -b^{1, 989}_1 ∨ -b^{1, 989}_0 ∨ false c in DIMACS: -4127 -4128 -4129 0 c i = 990 c -2+1 --> -1 c ( b^{1, 990}_2 ∧ b^{1, 990}_1 ∧ -b^{1, 990}_0 ∧ p_990) -> ( b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ b^{1, 991}_0) c in CNF: c -b^{1, 990}_2 ∨ -b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ -p_990 ∨ b^{1, 991}_2 c -b^{1, 990}_2 ∨ -b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ -p_990 ∨ -b^{1, 991}_1 c -b^{1, 990}_2 ∨ -b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ -p_990 ∨ b^{1, 991}_0 c in DIMACS: -4130 -4131 4132 -990 4133 0 -4130 -4131 4132 -990 -4134 0 -4130 -4131 4132 -990 4135 0 c -1+1 --> 0 c ( b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ b^{1, 990}_0 ∧ p_990) -> (-b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ -b^{1, 991}_0) c in CNF: c -b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ -p_990 ∨ -b^{1, 991}_2 c -b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ -p_990 ∨ -b^{1, 991}_1 c -b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ -p_990 ∨ -b^{1, 991}_0 c in DIMACS: -4130 4131 -4132 -990 -4133 0 -4130 4131 -4132 -990 -4134 0 -4130 4131 -4132 -990 -4135 0 c 0+1 --> 1 c (-b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ -b^{1, 990}_0 ∧ p_990) -> (-b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ b^{1, 991}_0) c in CNF: c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ -p_990 ∨ -b^{1, 991}_2 c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ -p_990 ∨ -b^{1, 991}_1 c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ -p_990 ∨ b^{1, 991}_0 c in DIMACS: 4130 4131 4132 -990 -4133 0 4130 4131 4132 -990 -4134 0 4130 4131 4132 -990 4135 0 c 1+1 --> 2 c (-b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ b^{1, 990}_0 ∧ p_990) -> (-b^{1, 991}_2 ∧ b^{1, 991}_1 ∧ -b^{1, 991}_0) c in CNF: c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ -p_990 ∨ -b^{1, 991}_2 c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ -p_990 ∨ b^{1, 991}_1 c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ -p_990 ∨ -b^{1, 991}_0 c in DIMACS: 4130 4131 -4132 -990 -4133 0 4130 4131 -4132 -990 4134 0 4130 4131 -4132 -990 -4135 0 c 2+1 --> break c (-b^{1, 990}_2 ∧ b^{1, 990}_1 ∧ -b^{1, 990}_0 ∧ p_990) -> break c in CNF: c b^{1, 990}_2 ∨ -b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ -p_990 ∨ break c in DIMACS: 4130 -4131 4132 -990 1162 0 c 2-1 --> 1 c (-b^{1, 990}_2 ∧ b^{1, 990}_1 ∧ -b^{1, 990}_0 ∧ -p_990) -> (-b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ b^{1, 991}_0) c in CNF: c b^{1, 990}_2 ∨ -b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ p_990 ∨ -b^{1, 991}_2 c b^{1, 990}_2 ∨ -b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ p_990 ∨ -b^{1, 991}_1 c b^{1, 990}_2 ∨ -b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ p_990 ∨ b^{1, 991}_0 c in DIMACS: 4130 -4131 4132 990 -4133 0 4130 -4131 4132 990 -4134 0 4130 -4131 4132 990 4135 0 c 1-1 --> 0 c (-b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ b^{1, 990}_0 ∧ -p_990) -> (-b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ -b^{1, 991}_0) c in CNF: c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ p_990 ∨ -b^{1, 991}_2 c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ p_990 ∨ -b^{1, 991}_1 c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ p_990 ∨ -b^{1, 991}_0 c in DIMACS: 4130 4131 -4132 990 -4133 0 4130 4131 -4132 990 -4134 0 4130 4131 -4132 990 -4135 0 c 0-1 --> -1 c (-b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ -b^{1, 990}_0 ∧ -p_990) -> ( b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ b^{1, 991}_0) c in CNF: c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ p_990 ∨ b^{1, 991}_2 c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ p_990 ∨ -b^{1, 991}_1 c b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ p_990 ∨ b^{1, 991}_0 c in DIMACS: 4130 4131 4132 990 4133 0 4130 4131 4132 990 -4134 0 4130 4131 4132 990 4135 0 c -1-1 --> -2 c ( b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ b^{1, 990}_0 ∧ -p_990) -> ( b^{1, 991}_2 ∧ b^{1, 991}_1 ∧ -b^{1, 991}_0) c in CNF: c -b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ p_990 ∨ b^{1, 991}_2 c -b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ p_990 ∨ b^{1, 991}_1 c -b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ p_990 ∨ -b^{1, 991}_0 c in DIMACS: -4130 4131 -4132 990 4133 0 -4130 4131 -4132 990 4134 0 -4130 4131 -4132 990 -4135 0 c -2-1 --> break c ( b^{1, 990}_2 ∧ b^{1, 990}_1 ∧ -b^{1, 990}_0 ∧ -p_990) -> break c in CNF: c -b^{1, 990}_2 ∨ -b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ p_990 ∨ break c in DIMACS: -4130 -4131 4132 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 990}_2 ∧ -b^{1, 990}_1 ∧ -b^{1, 990}_0 ∧ true) c in CNF: c -b^{1, 990}_2 ∨ b^{1, 990}_1 ∨ b^{1, 990}_0 ∨ false c in DIMACS: -4130 4131 4132 0 c 3 does not represent an automaton state. c -(-b^{1, 990}_2 ∧ b^{1, 990}_1 ∧ b^{1, 990}_0 ∧ true) c in CNF: c b^{1, 990}_2 ∨ -b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ false c in DIMACS: 4130 -4131 -4132 0 c -3 does not represent an automaton state. c -( b^{1, 990}_2 ∧ b^{1, 990}_1 ∧ b^{1, 990}_0 ∧ true) c in CNF: c -b^{1, 990}_2 ∨ -b^{1, 990}_1 ∨ -b^{1, 990}_0 ∨ false c in DIMACS: -4130 -4131 -4132 0 c i = 991 c -2+1 --> -1 c ( b^{1, 991}_2 ∧ b^{1, 991}_1 ∧ -b^{1, 991}_0 ∧ p_991) -> ( b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ b^{1, 992}_0) c in CNF: c -b^{1, 991}_2 ∨ -b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ -p_991 ∨ b^{1, 992}_2 c -b^{1, 991}_2 ∨ -b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ -p_991 ∨ -b^{1, 992}_1 c -b^{1, 991}_2 ∨ -b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ -p_991 ∨ b^{1, 992}_0 c in DIMACS: -4133 -4134 4135 -991 4136 0 -4133 -4134 4135 -991 -4137 0 -4133 -4134 4135 -991 4138 0 c -1+1 --> 0 c ( b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ b^{1, 991}_0 ∧ p_991) -> (-b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ -b^{1, 992}_0) c in CNF: c -b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ -p_991 ∨ -b^{1, 992}_2 c -b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ -p_991 ∨ -b^{1, 992}_1 c -b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ -p_991 ∨ -b^{1, 992}_0 c in DIMACS: -4133 4134 -4135 -991 -4136 0 -4133 4134 -4135 -991 -4137 0 -4133 4134 -4135 -991 -4138 0 c 0+1 --> 1 c (-b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ -b^{1, 991}_0 ∧ p_991) -> (-b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ b^{1, 992}_0) c in CNF: c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ -p_991 ∨ -b^{1, 992}_2 c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ -p_991 ∨ -b^{1, 992}_1 c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ -p_991 ∨ b^{1, 992}_0 c in DIMACS: 4133 4134 4135 -991 -4136 0 4133 4134 4135 -991 -4137 0 4133 4134 4135 -991 4138 0 c 1+1 --> 2 c (-b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ b^{1, 991}_0 ∧ p_991) -> (-b^{1, 992}_2 ∧ b^{1, 992}_1 ∧ -b^{1, 992}_0) c in CNF: c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ -p_991 ∨ -b^{1, 992}_2 c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ -p_991 ∨ b^{1, 992}_1 c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ -p_991 ∨ -b^{1, 992}_0 c in DIMACS: 4133 4134 -4135 -991 -4136 0 4133 4134 -4135 -991 4137 0 4133 4134 -4135 -991 -4138 0 c 2+1 --> break c (-b^{1, 991}_2 ∧ b^{1, 991}_1 ∧ -b^{1, 991}_0 ∧ p_991) -> break c in CNF: c b^{1, 991}_2 ∨ -b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ -p_991 ∨ break c in DIMACS: 4133 -4134 4135 -991 1162 0 c 2-1 --> 1 c (-b^{1, 991}_2 ∧ b^{1, 991}_1 ∧ -b^{1, 991}_0 ∧ -p_991) -> (-b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ b^{1, 992}_0) c in CNF: c b^{1, 991}_2 ∨ -b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ p_991 ∨ -b^{1, 992}_2 c b^{1, 991}_2 ∨ -b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ p_991 ∨ -b^{1, 992}_1 c b^{1, 991}_2 ∨ -b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ p_991 ∨ b^{1, 992}_0 c in DIMACS: 4133 -4134 4135 991 -4136 0 4133 -4134 4135 991 -4137 0 4133 -4134 4135 991 4138 0 c 1-1 --> 0 c (-b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ b^{1, 991}_0 ∧ -p_991) -> (-b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ -b^{1, 992}_0) c in CNF: c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ p_991 ∨ -b^{1, 992}_2 c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ p_991 ∨ -b^{1, 992}_1 c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ p_991 ∨ -b^{1, 992}_0 c in DIMACS: 4133 4134 -4135 991 -4136 0 4133 4134 -4135 991 -4137 0 4133 4134 -4135 991 -4138 0 c 0-1 --> -1 c (-b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ -b^{1, 991}_0 ∧ -p_991) -> ( b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ b^{1, 992}_0) c in CNF: c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ p_991 ∨ b^{1, 992}_2 c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ p_991 ∨ -b^{1, 992}_1 c b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ p_991 ∨ b^{1, 992}_0 c in DIMACS: 4133 4134 4135 991 4136 0 4133 4134 4135 991 -4137 0 4133 4134 4135 991 4138 0 c -1-1 --> -2 c ( b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ b^{1, 991}_0 ∧ -p_991) -> ( b^{1, 992}_2 ∧ b^{1, 992}_1 ∧ -b^{1, 992}_0) c in CNF: c -b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ p_991 ∨ b^{1, 992}_2 c -b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ p_991 ∨ b^{1, 992}_1 c -b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ p_991 ∨ -b^{1, 992}_0 c in DIMACS: -4133 4134 -4135 991 4136 0 -4133 4134 -4135 991 4137 0 -4133 4134 -4135 991 -4138 0 c -2-1 --> break c ( b^{1, 991}_2 ∧ b^{1, 991}_1 ∧ -b^{1, 991}_0 ∧ -p_991) -> break c in CNF: c -b^{1, 991}_2 ∨ -b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ p_991 ∨ break c in DIMACS: -4133 -4134 4135 991 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 991}_2 ∧ -b^{1, 991}_1 ∧ -b^{1, 991}_0 ∧ true) c in CNF: c -b^{1, 991}_2 ∨ b^{1, 991}_1 ∨ b^{1, 991}_0 ∨ false c in DIMACS: -4133 4134 4135 0 c 3 does not represent an automaton state. c -(-b^{1, 991}_2 ∧ b^{1, 991}_1 ∧ b^{1, 991}_0 ∧ true) c in CNF: c b^{1, 991}_2 ∨ -b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ false c in DIMACS: 4133 -4134 -4135 0 c -3 does not represent an automaton state. c -( b^{1, 991}_2 ∧ b^{1, 991}_1 ∧ b^{1, 991}_0 ∧ true) c in CNF: c -b^{1, 991}_2 ∨ -b^{1, 991}_1 ∨ -b^{1, 991}_0 ∨ false c in DIMACS: -4133 -4134 -4135 0 c i = 992 c -2+1 --> -1 c ( b^{1, 992}_2 ∧ b^{1, 992}_1 ∧ -b^{1, 992}_0 ∧ p_992) -> ( b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ b^{1, 993}_0) c in CNF: c -b^{1, 992}_2 ∨ -b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ -p_992 ∨ b^{1, 993}_2 c -b^{1, 992}_2 ∨ -b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ -p_992 ∨ -b^{1, 993}_1 c -b^{1, 992}_2 ∨ -b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ -p_992 ∨ b^{1, 993}_0 c in DIMACS: -4136 -4137 4138 -992 4139 0 -4136 -4137 4138 -992 -4140 0 -4136 -4137 4138 -992 4141 0 c -1+1 --> 0 c ( b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ b^{1, 992}_0 ∧ p_992) -> (-b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ -b^{1, 993}_0) c in CNF: c -b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ -p_992 ∨ -b^{1, 993}_2 c -b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ -p_992 ∨ -b^{1, 993}_1 c -b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ -p_992 ∨ -b^{1, 993}_0 c in DIMACS: -4136 4137 -4138 -992 -4139 0 -4136 4137 -4138 -992 -4140 0 -4136 4137 -4138 -992 -4141 0 c 0+1 --> 1 c (-b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ -b^{1, 992}_0 ∧ p_992) -> (-b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ b^{1, 993}_0) c in CNF: c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ -p_992 ∨ -b^{1, 993}_2 c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ -p_992 ∨ -b^{1, 993}_1 c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ -p_992 ∨ b^{1, 993}_0 c in DIMACS: 4136 4137 4138 -992 -4139 0 4136 4137 4138 -992 -4140 0 4136 4137 4138 -992 4141 0 c 1+1 --> 2 c (-b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ b^{1, 992}_0 ∧ p_992) -> (-b^{1, 993}_2 ∧ b^{1, 993}_1 ∧ -b^{1, 993}_0) c in CNF: c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ -p_992 ∨ -b^{1, 993}_2 c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ -p_992 ∨ b^{1, 993}_1 c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ -p_992 ∨ -b^{1, 993}_0 c in DIMACS: 4136 4137 -4138 -992 -4139 0 4136 4137 -4138 -992 4140 0 4136 4137 -4138 -992 -4141 0 c 2+1 --> break c (-b^{1, 992}_2 ∧ b^{1, 992}_1 ∧ -b^{1, 992}_0 ∧ p_992) -> break c in CNF: c b^{1, 992}_2 ∨ -b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ -p_992 ∨ break c in DIMACS: 4136 -4137 4138 -992 1162 0 c 2-1 --> 1 c (-b^{1, 992}_2 ∧ b^{1, 992}_1 ∧ -b^{1, 992}_0 ∧ -p_992) -> (-b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ b^{1, 993}_0) c in CNF: c b^{1, 992}_2 ∨ -b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ p_992 ∨ -b^{1, 993}_2 c b^{1, 992}_2 ∨ -b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ p_992 ∨ -b^{1, 993}_1 c b^{1, 992}_2 ∨ -b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ p_992 ∨ b^{1, 993}_0 c in DIMACS: 4136 -4137 4138 992 -4139 0 4136 -4137 4138 992 -4140 0 4136 -4137 4138 992 4141 0 c 1-1 --> 0 c (-b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ b^{1, 992}_0 ∧ -p_992) -> (-b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ -b^{1, 993}_0) c in CNF: c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ p_992 ∨ -b^{1, 993}_2 c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ p_992 ∨ -b^{1, 993}_1 c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ p_992 ∨ -b^{1, 993}_0 c in DIMACS: 4136 4137 -4138 992 -4139 0 4136 4137 -4138 992 -4140 0 4136 4137 -4138 992 -4141 0 c 0-1 --> -1 c (-b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ -b^{1, 992}_0 ∧ -p_992) -> ( b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ b^{1, 993}_0) c in CNF: c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ p_992 ∨ b^{1, 993}_2 c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ p_992 ∨ -b^{1, 993}_1 c b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ p_992 ∨ b^{1, 993}_0 c in DIMACS: 4136 4137 4138 992 4139 0 4136 4137 4138 992 -4140 0 4136 4137 4138 992 4141 0 c -1-1 --> -2 c ( b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ b^{1, 992}_0 ∧ -p_992) -> ( b^{1, 993}_2 ∧ b^{1, 993}_1 ∧ -b^{1, 993}_0) c in CNF: c -b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ p_992 ∨ b^{1, 993}_2 c -b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ p_992 ∨ b^{1, 993}_1 c -b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ p_992 ∨ -b^{1, 993}_0 c in DIMACS: -4136 4137 -4138 992 4139 0 -4136 4137 -4138 992 4140 0 -4136 4137 -4138 992 -4141 0 c -2-1 --> break c ( b^{1, 992}_2 ∧ b^{1, 992}_1 ∧ -b^{1, 992}_0 ∧ -p_992) -> break c in CNF: c -b^{1, 992}_2 ∨ -b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ p_992 ∨ break c in DIMACS: -4136 -4137 4138 992 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 992}_2 ∧ -b^{1, 992}_1 ∧ -b^{1, 992}_0 ∧ true) c in CNF: c -b^{1, 992}_2 ∨ b^{1, 992}_1 ∨ b^{1, 992}_0 ∨ false c in DIMACS: -4136 4137 4138 0 c 3 does not represent an automaton state. c -(-b^{1, 992}_2 ∧ b^{1, 992}_1 ∧ b^{1, 992}_0 ∧ true) c in CNF: c b^{1, 992}_2 ∨ -b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ false c in DIMACS: 4136 -4137 -4138 0 c -3 does not represent an automaton state. c -( b^{1, 992}_2 ∧ b^{1, 992}_1 ∧ b^{1, 992}_0 ∧ true) c in CNF: c -b^{1, 992}_2 ∨ -b^{1, 992}_1 ∨ -b^{1, 992}_0 ∨ false c in DIMACS: -4136 -4137 -4138 0 c i = 993 c -2+1 --> -1 c ( b^{1, 993}_2 ∧ b^{1, 993}_1 ∧ -b^{1, 993}_0 ∧ p_993) -> ( b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ b^{1, 994}_0) c in CNF: c -b^{1, 993}_2 ∨ -b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ -p_993 ∨ b^{1, 994}_2 c -b^{1, 993}_2 ∨ -b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ -p_993 ∨ -b^{1, 994}_1 c -b^{1, 993}_2 ∨ -b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ -p_993 ∨ b^{1, 994}_0 c in DIMACS: -4139 -4140 4141 -993 4142 0 -4139 -4140 4141 -993 -4143 0 -4139 -4140 4141 -993 4144 0 c -1+1 --> 0 c ( b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ b^{1, 993}_0 ∧ p_993) -> (-b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ -b^{1, 994}_0) c in CNF: c -b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ -p_993 ∨ -b^{1, 994}_2 c -b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ -p_993 ∨ -b^{1, 994}_1 c -b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ -p_993 ∨ -b^{1, 994}_0 c in DIMACS: -4139 4140 -4141 -993 -4142 0 -4139 4140 -4141 -993 -4143 0 -4139 4140 -4141 -993 -4144 0 c 0+1 --> 1 c (-b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ -b^{1, 993}_0 ∧ p_993) -> (-b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ b^{1, 994}_0) c in CNF: c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ -p_993 ∨ -b^{1, 994}_2 c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ -p_993 ∨ -b^{1, 994}_1 c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ -p_993 ∨ b^{1, 994}_0 c in DIMACS: 4139 4140 4141 -993 -4142 0 4139 4140 4141 -993 -4143 0 4139 4140 4141 -993 4144 0 c 1+1 --> 2 c (-b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ b^{1, 993}_0 ∧ p_993) -> (-b^{1, 994}_2 ∧ b^{1, 994}_1 ∧ -b^{1, 994}_0) c in CNF: c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ -p_993 ∨ -b^{1, 994}_2 c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ -p_993 ∨ b^{1, 994}_1 c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ -p_993 ∨ -b^{1, 994}_0 c in DIMACS: 4139 4140 -4141 -993 -4142 0 4139 4140 -4141 -993 4143 0 4139 4140 -4141 -993 -4144 0 c 2+1 --> break c (-b^{1, 993}_2 ∧ b^{1, 993}_1 ∧ -b^{1, 993}_0 ∧ p_993) -> break c in CNF: c b^{1, 993}_2 ∨ -b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ -p_993 ∨ break c in DIMACS: 4139 -4140 4141 -993 1162 0 c 2-1 --> 1 c (-b^{1, 993}_2 ∧ b^{1, 993}_1 ∧ -b^{1, 993}_0 ∧ -p_993) -> (-b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ b^{1, 994}_0) c in CNF: c b^{1, 993}_2 ∨ -b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ p_993 ∨ -b^{1, 994}_2 c b^{1, 993}_2 ∨ -b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ p_993 ∨ -b^{1, 994}_1 c b^{1, 993}_2 ∨ -b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ p_993 ∨ b^{1, 994}_0 c in DIMACS: 4139 -4140 4141 993 -4142 0 4139 -4140 4141 993 -4143 0 4139 -4140 4141 993 4144 0 c 1-1 --> 0 c (-b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ b^{1, 993}_0 ∧ -p_993) -> (-b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ -b^{1, 994}_0) c in CNF: c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ p_993 ∨ -b^{1, 994}_2 c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ p_993 ∨ -b^{1, 994}_1 c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ p_993 ∨ -b^{1, 994}_0 c in DIMACS: 4139 4140 -4141 993 -4142 0 4139 4140 -4141 993 -4143 0 4139 4140 -4141 993 -4144 0 c 0-1 --> -1 c (-b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ -b^{1, 993}_0 ∧ -p_993) -> ( b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ b^{1, 994}_0) c in CNF: c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ p_993 ∨ b^{1, 994}_2 c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ p_993 ∨ -b^{1, 994}_1 c b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ p_993 ∨ b^{1, 994}_0 c in DIMACS: 4139 4140 4141 993 4142 0 4139 4140 4141 993 -4143 0 4139 4140 4141 993 4144 0 c -1-1 --> -2 c ( b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ b^{1, 993}_0 ∧ -p_993) -> ( b^{1, 994}_2 ∧ b^{1, 994}_1 ∧ -b^{1, 994}_0) c in CNF: c -b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ p_993 ∨ b^{1, 994}_2 c -b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ p_993 ∨ b^{1, 994}_1 c -b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ p_993 ∨ -b^{1, 994}_0 c in DIMACS: -4139 4140 -4141 993 4142 0 -4139 4140 -4141 993 4143 0 -4139 4140 -4141 993 -4144 0 c -2-1 --> break c ( b^{1, 993}_2 ∧ b^{1, 993}_1 ∧ -b^{1, 993}_0 ∧ -p_993) -> break c in CNF: c -b^{1, 993}_2 ∨ -b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ p_993 ∨ break c in DIMACS: -4139 -4140 4141 993 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 993}_2 ∧ -b^{1, 993}_1 ∧ -b^{1, 993}_0 ∧ true) c in CNF: c -b^{1, 993}_2 ∨ b^{1, 993}_1 ∨ b^{1, 993}_0 ∨ false c in DIMACS: -4139 4140 4141 0 c 3 does not represent an automaton state. c -(-b^{1, 993}_2 ∧ b^{1, 993}_1 ∧ b^{1, 993}_0 ∧ true) c in CNF: c b^{1, 993}_2 ∨ -b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ false c in DIMACS: 4139 -4140 -4141 0 c -3 does not represent an automaton state. c -( b^{1, 993}_2 ∧ b^{1, 993}_1 ∧ b^{1, 993}_0 ∧ true) c in CNF: c -b^{1, 993}_2 ∨ -b^{1, 993}_1 ∨ -b^{1, 993}_0 ∨ false c in DIMACS: -4139 -4140 -4141 0 c i = 994 c -2+1 --> -1 c ( b^{1, 994}_2 ∧ b^{1, 994}_1 ∧ -b^{1, 994}_0 ∧ p_994) -> ( b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ b^{1, 995}_0) c in CNF: c -b^{1, 994}_2 ∨ -b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ -p_994 ∨ b^{1, 995}_2 c -b^{1, 994}_2 ∨ -b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ -p_994 ∨ -b^{1, 995}_1 c -b^{1, 994}_2 ∨ -b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ -p_994 ∨ b^{1, 995}_0 c in DIMACS: -4142 -4143 4144 -994 4145 0 -4142 -4143 4144 -994 -4146 0 -4142 -4143 4144 -994 4147 0 c -1+1 --> 0 c ( b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ b^{1, 994}_0 ∧ p_994) -> (-b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ -b^{1, 995}_0) c in CNF: c -b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ -p_994 ∨ -b^{1, 995}_2 c -b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ -p_994 ∨ -b^{1, 995}_1 c -b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ -p_994 ∨ -b^{1, 995}_0 c in DIMACS: -4142 4143 -4144 -994 -4145 0 -4142 4143 -4144 -994 -4146 0 -4142 4143 -4144 -994 -4147 0 c 0+1 --> 1 c (-b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ -b^{1, 994}_0 ∧ p_994) -> (-b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ b^{1, 995}_0) c in CNF: c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ -p_994 ∨ -b^{1, 995}_2 c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ -p_994 ∨ -b^{1, 995}_1 c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ -p_994 ∨ b^{1, 995}_0 c in DIMACS: 4142 4143 4144 -994 -4145 0 4142 4143 4144 -994 -4146 0 4142 4143 4144 -994 4147 0 c 1+1 --> 2 c (-b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ b^{1, 994}_0 ∧ p_994) -> (-b^{1, 995}_2 ∧ b^{1, 995}_1 ∧ -b^{1, 995}_0) c in CNF: c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ -p_994 ∨ -b^{1, 995}_2 c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ -p_994 ∨ b^{1, 995}_1 c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ -p_994 ∨ -b^{1, 995}_0 c in DIMACS: 4142 4143 -4144 -994 -4145 0 4142 4143 -4144 -994 4146 0 4142 4143 -4144 -994 -4147 0 c 2+1 --> break c (-b^{1, 994}_2 ∧ b^{1, 994}_1 ∧ -b^{1, 994}_0 ∧ p_994) -> break c in CNF: c b^{1, 994}_2 ∨ -b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ -p_994 ∨ break c in DIMACS: 4142 -4143 4144 -994 1162 0 c 2-1 --> 1 c (-b^{1, 994}_2 ∧ b^{1, 994}_1 ∧ -b^{1, 994}_0 ∧ -p_994) -> (-b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ b^{1, 995}_0) c in CNF: c b^{1, 994}_2 ∨ -b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ p_994 ∨ -b^{1, 995}_2 c b^{1, 994}_2 ∨ -b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ p_994 ∨ -b^{1, 995}_1 c b^{1, 994}_2 ∨ -b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ p_994 ∨ b^{1, 995}_0 c in DIMACS: 4142 -4143 4144 994 -4145 0 4142 -4143 4144 994 -4146 0 4142 -4143 4144 994 4147 0 c 1-1 --> 0 c (-b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ b^{1, 994}_0 ∧ -p_994) -> (-b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ -b^{1, 995}_0) c in CNF: c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ p_994 ∨ -b^{1, 995}_2 c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ p_994 ∨ -b^{1, 995}_1 c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ p_994 ∨ -b^{1, 995}_0 c in DIMACS: 4142 4143 -4144 994 -4145 0 4142 4143 -4144 994 -4146 0 4142 4143 -4144 994 -4147 0 c 0-1 --> -1 c (-b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ -b^{1, 994}_0 ∧ -p_994) -> ( b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ b^{1, 995}_0) c in CNF: c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ p_994 ∨ b^{1, 995}_2 c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ p_994 ∨ -b^{1, 995}_1 c b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ p_994 ∨ b^{1, 995}_0 c in DIMACS: 4142 4143 4144 994 4145 0 4142 4143 4144 994 -4146 0 4142 4143 4144 994 4147 0 c -1-1 --> -2 c ( b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ b^{1, 994}_0 ∧ -p_994) -> ( b^{1, 995}_2 ∧ b^{1, 995}_1 ∧ -b^{1, 995}_0) c in CNF: c -b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ p_994 ∨ b^{1, 995}_2 c -b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ p_994 ∨ b^{1, 995}_1 c -b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ p_994 ∨ -b^{1, 995}_0 c in DIMACS: -4142 4143 -4144 994 4145 0 -4142 4143 -4144 994 4146 0 -4142 4143 -4144 994 -4147 0 c -2-1 --> break c ( b^{1, 994}_2 ∧ b^{1, 994}_1 ∧ -b^{1, 994}_0 ∧ -p_994) -> break c in CNF: c -b^{1, 994}_2 ∨ -b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ p_994 ∨ break c in DIMACS: -4142 -4143 4144 994 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 994}_2 ∧ -b^{1, 994}_1 ∧ -b^{1, 994}_0 ∧ true) c in CNF: c -b^{1, 994}_2 ∨ b^{1, 994}_1 ∨ b^{1, 994}_0 ∨ false c in DIMACS: -4142 4143 4144 0 c 3 does not represent an automaton state. c -(-b^{1, 994}_2 ∧ b^{1, 994}_1 ∧ b^{1, 994}_0 ∧ true) c in CNF: c b^{1, 994}_2 ∨ -b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ false c in DIMACS: 4142 -4143 -4144 0 c -3 does not represent an automaton state. c -( b^{1, 994}_2 ∧ b^{1, 994}_1 ∧ b^{1, 994}_0 ∧ true) c in CNF: c -b^{1, 994}_2 ∨ -b^{1, 994}_1 ∨ -b^{1, 994}_0 ∨ false c in DIMACS: -4142 -4143 -4144 0 c i = 995 c -2+1 --> -1 c ( b^{1, 995}_2 ∧ b^{1, 995}_1 ∧ -b^{1, 995}_0 ∧ p_995) -> ( b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ b^{1, 996}_0) c in CNF: c -b^{1, 995}_2 ∨ -b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ -p_995 ∨ b^{1, 996}_2 c -b^{1, 995}_2 ∨ -b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ -p_995 ∨ -b^{1, 996}_1 c -b^{1, 995}_2 ∨ -b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ -p_995 ∨ b^{1, 996}_0 c in DIMACS: -4145 -4146 4147 -995 4148 0 -4145 -4146 4147 -995 -4149 0 -4145 -4146 4147 -995 4150 0 c -1+1 --> 0 c ( b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ b^{1, 995}_0 ∧ p_995) -> (-b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ -b^{1, 996}_0) c in CNF: c -b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ -p_995 ∨ -b^{1, 996}_2 c -b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ -p_995 ∨ -b^{1, 996}_1 c -b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ -p_995 ∨ -b^{1, 996}_0 c in DIMACS: -4145 4146 -4147 -995 -4148 0 -4145 4146 -4147 -995 -4149 0 -4145 4146 -4147 -995 -4150 0 c 0+1 --> 1 c (-b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ -b^{1, 995}_0 ∧ p_995) -> (-b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ b^{1, 996}_0) c in CNF: c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ -p_995 ∨ -b^{1, 996}_2 c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ -p_995 ∨ -b^{1, 996}_1 c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ -p_995 ∨ b^{1, 996}_0 c in DIMACS: 4145 4146 4147 -995 -4148 0 4145 4146 4147 -995 -4149 0 4145 4146 4147 -995 4150 0 c 1+1 --> 2 c (-b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ b^{1, 995}_0 ∧ p_995) -> (-b^{1, 996}_2 ∧ b^{1, 996}_1 ∧ -b^{1, 996}_0) c in CNF: c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ -p_995 ∨ -b^{1, 996}_2 c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ -p_995 ∨ b^{1, 996}_1 c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ -p_995 ∨ -b^{1, 996}_0 c in DIMACS: 4145 4146 -4147 -995 -4148 0 4145 4146 -4147 -995 4149 0 4145 4146 -4147 -995 -4150 0 c 2+1 --> break c (-b^{1, 995}_2 ∧ b^{1, 995}_1 ∧ -b^{1, 995}_0 ∧ p_995) -> break c in CNF: c b^{1, 995}_2 ∨ -b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ -p_995 ∨ break c in DIMACS: 4145 -4146 4147 -995 1162 0 c 2-1 --> 1 c (-b^{1, 995}_2 ∧ b^{1, 995}_1 ∧ -b^{1, 995}_0 ∧ -p_995) -> (-b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ b^{1, 996}_0) c in CNF: c b^{1, 995}_2 ∨ -b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ p_995 ∨ -b^{1, 996}_2 c b^{1, 995}_2 ∨ -b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ p_995 ∨ -b^{1, 996}_1 c b^{1, 995}_2 ∨ -b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ p_995 ∨ b^{1, 996}_0 c in DIMACS: 4145 -4146 4147 995 -4148 0 4145 -4146 4147 995 -4149 0 4145 -4146 4147 995 4150 0 c 1-1 --> 0 c (-b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ b^{1, 995}_0 ∧ -p_995) -> (-b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ -b^{1, 996}_0) c in CNF: c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ p_995 ∨ -b^{1, 996}_2 c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ p_995 ∨ -b^{1, 996}_1 c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ p_995 ∨ -b^{1, 996}_0 c in DIMACS: 4145 4146 -4147 995 -4148 0 4145 4146 -4147 995 -4149 0 4145 4146 -4147 995 -4150 0 c 0-1 --> -1 c (-b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ -b^{1, 995}_0 ∧ -p_995) -> ( b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ b^{1, 996}_0) c in CNF: c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ p_995 ∨ b^{1, 996}_2 c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ p_995 ∨ -b^{1, 996}_1 c b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ p_995 ∨ b^{1, 996}_0 c in DIMACS: 4145 4146 4147 995 4148 0 4145 4146 4147 995 -4149 0 4145 4146 4147 995 4150 0 c -1-1 --> -2 c ( b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ b^{1, 995}_0 ∧ -p_995) -> ( b^{1, 996}_2 ∧ b^{1, 996}_1 ∧ -b^{1, 996}_0) c in CNF: c -b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ p_995 ∨ b^{1, 996}_2 c -b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ p_995 ∨ b^{1, 996}_1 c -b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ p_995 ∨ -b^{1, 996}_0 c in DIMACS: -4145 4146 -4147 995 4148 0 -4145 4146 -4147 995 4149 0 -4145 4146 -4147 995 -4150 0 c -2-1 --> break c ( b^{1, 995}_2 ∧ b^{1, 995}_1 ∧ -b^{1, 995}_0 ∧ -p_995) -> break c in CNF: c -b^{1, 995}_2 ∨ -b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ p_995 ∨ break c in DIMACS: -4145 -4146 4147 995 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 995}_2 ∧ -b^{1, 995}_1 ∧ -b^{1, 995}_0 ∧ true) c in CNF: c -b^{1, 995}_2 ∨ b^{1, 995}_1 ∨ b^{1, 995}_0 ∨ false c in DIMACS: -4145 4146 4147 0 c 3 does not represent an automaton state. c -(-b^{1, 995}_2 ∧ b^{1, 995}_1 ∧ b^{1, 995}_0 ∧ true) c in CNF: c b^{1, 995}_2 ∨ -b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ false c in DIMACS: 4145 -4146 -4147 0 c -3 does not represent an automaton state. c -( b^{1, 995}_2 ∧ b^{1, 995}_1 ∧ b^{1, 995}_0 ∧ true) c in CNF: c -b^{1, 995}_2 ∨ -b^{1, 995}_1 ∨ -b^{1, 995}_0 ∨ false c in DIMACS: -4145 -4146 -4147 0 c i = 996 c -2+1 --> -1 c ( b^{1, 996}_2 ∧ b^{1, 996}_1 ∧ -b^{1, 996}_0 ∧ p_996) -> ( b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ b^{1, 997}_0) c in CNF: c -b^{1, 996}_2 ∨ -b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ -p_996 ∨ b^{1, 997}_2 c -b^{1, 996}_2 ∨ -b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ -p_996 ∨ -b^{1, 997}_1 c -b^{1, 996}_2 ∨ -b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ -p_996 ∨ b^{1, 997}_0 c in DIMACS: -4148 -4149 4150 -996 4151 0 -4148 -4149 4150 -996 -4152 0 -4148 -4149 4150 -996 4153 0 c -1+1 --> 0 c ( b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ b^{1, 996}_0 ∧ p_996) -> (-b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ -b^{1, 997}_0) c in CNF: c -b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ -p_996 ∨ -b^{1, 997}_2 c -b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ -p_996 ∨ -b^{1, 997}_1 c -b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ -p_996 ∨ -b^{1, 997}_0 c in DIMACS: -4148 4149 -4150 -996 -4151 0 -4148 4149 -4150 -996 -4152 0 -4148 4149 -4150 -996 -4153 0 c 0+1 --> 1 c (-b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ -b^{1, 996}_0 ∧ p_996) -> (-b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ b^{1, 997}_0) c in CNF: c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ -p_996 ∨ -b^{1, 997}_2 c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ -p_996 ∨ -b^{1, 997}_1 c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ -p_996 ∨ b^{1, 997}_0 c in DIMACS: 4148 4149 4150 -996 -4151 0 4148 4149 4150 -996 -4152 0 4148 4149 4150 -996 4153 0 c 1+1 --> 2 c (-b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ b^{1, 996}_0 ∧ p_996) -> (-b^{1, 997}_2 ∧ b^{1, 997}_1 ∧ -b^{1, 997}_0) c in CNF: c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ -p_996 ∨ -b^{1, 997}_2 c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ -p_996 ∨ b^{1, 997}_1 c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ -p_996 ∨ -b^{1, 997}_0 c in DIMACS: 4148 4149 -4150 -996 -4151 0 4148 4149 -4150 -996 4152 0 4148 4149 -4150 -996 -4153 0 c 2+1 --> break c (-b^{1, 996}_2 ∧ b^{1, 996}_1 ∧ -b^{1, 996}_0 ∧ p_996) -> break c in CNF: c b^{1, 996}_2 ∨ -b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ -p_996 ∨ break c in DIMACS: 4148 -4149 4150 -996 1162 0 c 2-1 --> 1 c (-b^{1, 996}_2 ∧ b^{1, 996}_1 ∧ -b^{1, 996}_0 ∧ -p_996) -> (-b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ b^{1, 997}_0) c in CNF: c b^{1, 996}_2 ∨ -b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ p_996 ∨ -b^{1, 997}_2 c b^{1, 996}_2 ∨ -b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ p_996 ∨ -b^{1, 997}_1 c b^{1, 996}_2 ∨ -b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ p_996 ∨ b^{1, 997}_0 c in DIMACS: 4148 -4149 4150 996 -4151 0 4148 -4149 4150 996 -4152 0 4148 -4149 4150 996 4153 0 c 1-1 --> 0 c (-b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ b^{1, 996}_0 ∧ -p_996) -> (-b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ -b^{1, 997}_0) c in CNF: c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ p_996 ∨ -b^{1, 997}_2 c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ p_996 ∨ -b^{1, 997}_1 c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ p_996 ∨ -b^{1, 997}_0 c in DIMACS: 4148 4149 -4150 996 -4151 0 4148 4149 -4150 996 -4152 0 4148 4149 -4150 996 -4153 0 c 0-1 --> -1 c (-b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ -b^{1, 996}_0 ∧ -p_996) -> ( b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ b^{1, 997}_0) c in CNF: c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ p_996 ∨ b^{1, 997}_2 c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ p_996 ∨ -b^{1, 997}_1 c b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ p_996 ∨ b^{1, 997}_0 c in DIMACS: 4148 4149 4150 996 4151 0 4148 4149 4150 996 -4152 0 4148 4149 4150 996 4153 0 c -1-1 --> -2 c ( b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ b^{1, 996}_0 ∧ -p_996) -> ( b^{1, 997}_2 ∧ b^{1, 997}_1 ∧ -b^{1, 997}_0) c in CNF: c -b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ p_996 ∨ b^{1, 997}_2 c -b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ p_996 ∨ b^{1, 997}_1 c -b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ p_996 ∨ -b^{1, 997}_0 c in DIMACS: -4148 4149 -4150 996 4151 0 -4148 4149 -4150 996 4152 0 -4148 4149 -4150 996 -4153 0 c -2-1 --> break c ( b^{1, 996}_2 ∧ b^{1, 996}_1 ∧ -b^{1, 996}_0 ∧ -p_996) -> break c in CNF: c -b^{1, 996}_2 ∨ -b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ p_996 ∨ break c in DIMACS: -4148 -4149 4150 996 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 996}_2 ∧ -b^{1, 996}_1 ∧ -b^{1, 996}_0 ∧ true) c in CNF: c -b^{1, 996}_2 ∨ b^{1, 996}_1 ∨ b^{1, 996}_0 ∨ false c in DIMACS: -4148 4149 4150 0 c 3 does not represent an automaton state. c -(-b^{1, 996}_2 ∧ b^{1, 996}_1 ∧ b^{1, 996}_0 ∧ true) c in CNF: c b^{1, 996}_2 ∨ -b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ false c in DIMACS: 4148 -4149 -4150 0 c -3 does not represent an automaton state. c -( b^{1, 996}_2 ∧ b^{1, 996}_1 ∧ b^{1, 996}_0 ∧ true) c in CNF: c -b^{1, 996}_2 ∨ -b^{1, 996}_1 ∨ -b^{1, 996}_0 ∨ false c in DIMACS: -4148 -4149 -4150 0 c i = 997 c -2+1 --> -1 c ( b^{1, 997}_2 ∧ b^{1, 997}_1 ∧ -b^{1, 997}_0 ∧ p_997) -> ( b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ b^{1, 998}_0) c in CNF: c -b^{1, 997}_2 ∨ -b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ -p_997 ∨ b^{1, 998}_2 c -b^{1, 997}_2 ∨ -b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ -p_997 ∨ -b^{1, 998}_1 c -b^{1, 997}_2 ∨ -b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ -p_997 ∨ b^{1, 998}_0 c in DIMACS: -4151 -4152 4153 -997 4154 0 -4151 -4152 4153 -997 -4155 0 -4151 -4152 4153 -997 4156 0 c -1+1 --> 0 c ( b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ b^{1, 997}_0 ∧ p_997) -> (-b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ -b^{1, 998}_0) c in CNF: c -b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ -p_997 ∨ -b^{1, 998}_2 c -b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ -p_997 ∨ -b^{1, 998}_1 c -b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ -p_997 ∨ -b^{1, 998}_0 c in DIMACS: -4151 4152 -4153 -997 -4154 0 -4151 4152 -4153 -997 -4155 0 -4151 4152 -4153 -997 -4156 0 c 0+1 --> 1 c (-b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ -b^{1, 997}_0 ∧ p_997) -> (-b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ b^{1, 998}_0) c in CNF: c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ -p_997 ∨ -b^{1, 998}_2 c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ -p_997 ∨ -b^{1, 998}_1 c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ -p_997 ∨ b^{1, 998}_0 c in DIMACS: 4151 4152 4153 -997 -4154 0 4151 4152 4153 -997 -4155 0 4151 4152 4153 -997 4156 0 c 1+1 --> 2 c (-b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ b^{1, 997}_0 ∧ p_997) -> (-b^{1, 998}_2 ∧ b^{1, 998}_1 ∧ -b^{1, 998}_0) c in CNF: c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ -p_997 ∨ -b^{1, 998}_2 c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ -p_997 ∨ b^{1, 998}_1 c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ -p_997 ∨ -b^{1, 998}_0 c in DIMACS: 4151 4152 -4153 -997 -4154 0 4151 4152 -4153 -997 4155 0 4151 4152 -4153 -997 -4156 0 c 2+1 --> break c (-b^{1, 997}_2 ∧ b^{1, 997}_1 ∧ -b^{1, 997}_0 ∧ p_997) -> break c in CNF: c b^{1, 997}_2 ∨ -b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ -p_997 ∨ break c in DIMACS: 4151 -4152 4153 -997 1162 0 c 2-1 --> 1 c (-b^{1, 997}_2 ∧ b^{1, 997}_1 ∧ -b^{1, 997}_0 ∧ -p_997) -> (-b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ b^{1, 998}_0) c in CNF: c b^{1, 997}_2 ∨ -b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ p_997 ∨ -b^{1, 998}_2 c b^{1, 997}_2 ∨ -b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ p_997 ∨ -b^{1, 998}_1 c b^{1, 997}_2 ∨ -b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ p_997 ∨ b^{1, 998}_0 c in DIMACS: 4151 -4152 4153 997 -4154 0 4151 -4152 4153 997 -4155 0 4151 -4152 4153 997 4156 0 c 1-1 --> 0 c (-b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ b^{1, 997}_0 ∧ -p_997) -> (-b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ -b^{1, 998}_0) c in CNF: c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ p_997 ∨ -b^{1, 998}_2 c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ p_997 ∨ -b^{1, 998}_1 c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ p_997 ∨ -b^{1, 998}_0 c in DIMACS: 4151 4152 -4153 997 -4154 0 4151 4152 -4153 997 -4155 0 4151 4152 -4153 997 -4156 0 c 0-1 --> -1 c (-b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ -b^{1, 997}_0 ∧ -p_997) -> ( b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ b^{1, 998}_0) c in CNF: c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ p_997 ∨ b^{1, 998}_2 c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ p_997 ∨ -b^{1, 998}_1 c b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ p_997 ∨ b^{1, 998}_0 c in DIMACS: 4151 4152 4153 997 4154 0 4151 4152 4153 997 -4155 0 4151 4152 4153 997 4156 0 c -1-1 --> -2 c ( b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ b^{1, 997}_0 ∧ -p_997) -> ( b^{1, 998}_2 ∧ b^{1, 998}_1 ∧ -b^{1, 998}_0) c in CNF: c -b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ p_997 ∨ b^{1, 998}_2 c -b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ p_997 ∨ b^{1, 998}_1 c -b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ p_997 ∨ -b^{1, 998}_0 c in DIMACS: -4151 4152 -4153 997 4154 0 -4151 4152 -4153 997 4155 0 -4151 4152 -4153 997 -4156 0 c -2-1 --> break c ( b^{1, 997}_2 ∧ b^{1, 997}_1 ∧ -b^{1, 997}_0 ∧ -p_997) -> break c in CNF: c -b^{1, 997}_2 ∨ -b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ p_997 ∨ break c in DIMACS: -4151 -4152 4153 997 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 997}_2 ∧ -b^{1, 997}_1 ∧ -b^{1, 997}_0 ∧ true) c in CNF: c -b^{1, 997}_2 ∨ b^{1, 997}_1 ∨ b^{1, 997}_0 ∨ false c in DIMACS: -4151 4152 4153 0 c 3 does not represent an automaton state. c -(-b^{1, 997}_2 ∧ b^{1, 997}_1 ∧ b^{1, 997}_0 ∧ true) c in CNF: c b^{1, 997}_2 ∨ -b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ false c in DIMACS: 4151 -4152 -4153 0 c -3 does not represent an automaton state. c -( b^{1, 997}_2 ∧ b^{1, 997}_1 ∧ b^{1, 997}_0 ∧ true) c in CNF: c -b^{1, 997}_2 ∨ -b^{1, 997}_1 ∨ -b^{1, 997}_0 ∨ false c in DIMACS: -4151 -4152 -4153 0 c i = 998 c -2+1 --> -1 c ( b^{1, 998}_2 ∧ b^{1, 998}_1 ∧ -b^{1, 998}_0 ∧ p_998) -> ( b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ b^{1, 999}_0) c in CNF: c -b^{1, 998}_2 ∨ -b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ -p_998 ∨ b^{1, 999}_2 c -b^{1, 998}_2 ∨ -b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ -p_998 ∨ -b^{1, 999}_1 c -b^{1, 998}_2 ∨ -b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ -p_998 ∨ b^{1, 999}_0 c in DIMACS: -4154 -4155 4156 -998 4157 0 -4154 -4155 4156 -998 -4158 0 -4154 -4155 4156 -998 4159 0 c -1+1 --> 0 c ( b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ b^{1, 998}_0 ∧ p_998) -> (-b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ -b^{1, 999}_0) c in CNF: c -b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ -p_998 ∨ -b^{1, 999}_2 c -b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ -p_998 ∨ -b^{1, 999}_1 c -b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ -p_998 ∨ -b^{1, 999}_0 c in DIMACS: -4154 4155 -4156 -998 -4157 0 -4154 4155 -4156 -998 -4158 0 -4154 4155 -4156 -998 -4159 0 c 0+1 --> 1 c (-b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ -b^{1, 998}_0 ∧ p_998) -> (-b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ b^{1, 999}_0) c in CNF: c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ -p_998 ∨ -b^{1, 999}_2 c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ -p_998 ∨ -b^{1, 999}_1 c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ -p_998 ∨ b^{1, 999}_0 c in DIMACS: 4154 4155 4156 -998 -4157 0 4154 4155 4156 -998 -4158 0 4154 4155 4156 -998 4159 0 c 1+1 --> 2 c (-b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ b^{1, 998}_0 ∧ p_998) -> (-b^{1, 999}_2 ∧ b^{1, 999}_1 ∧ -b^{1, 999}_0) c in CNF: c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ -p_998 ∨ -b^{1, 999}_2 c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ -p_998 ∨ b^{1, 999}_1 c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ -p_998 ∨ -b^{1, 999}_0 c in DIMACS: 4154 4155 -4156 -998 -4157 0 4154 4155 -4156 -998 4158 0 4154 4155 -4156 -998 -4159 0 c 2+1 --> break c (-b^{1, 998}_2 ∧ b^{1, 998}_1 ∧ -b^{1, 998}_0 ∧ p_998) -> break c in CNF: c b^{1, 998}_2 ∨ -b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ -p_998 ∨ break c in DIMACS: 4154 -4155 4156 -998 1162 0 c 2-1 --> 1 c (-b^{1, 998}_2 ∧ b^{1, 998}_1 ∧ -b^{1, 998}_0 ∧ -p_998) -> (-b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ b^{1, 999}_0) c in CNF: c b^{1, 998}_2 ∨ -b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ p_998 ∨ -b^{1, 999}_2 c b^{1, 998}_2 ∨ -b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ p_998 ∨ -b^{1, 999}_1 c b^{1, 998}_2 ∨ -b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ p_998 ∨ b^{1, 999}_0 c in DIMACS: 4154 -4155 4156 998 -4157 0 4154 -4155 4156 998 -4158 0 4154 -4155 4156 998 4159 0 c 1-1 --> 0 c (-b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ b^{1, 998}_0 ∧ -p_998) -> (-b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ -b^{1, 999}_0) c in CNF: c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ p_998 ∨ -b^{1, 999}_2 c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ p_998 ∨ -b^{1, 999}_1 c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ p_998 ∨ -b^{1, 999}_0 c in DIMACS: 4154 4155 -4156 998 -4157 0 4154 4155 -4156 998 -4158 0 4154 4155 -4156 998 -4159 0 c 0-1 --> -1 c (-b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ -b^{1, 998}_0 ∧ -p_998) -> ( b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ b^{1, 999}_0) c in CNF: c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ p_998 ∨ b^{1, 999}_2 c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ p_998 ∨ -b^{1, 999}_1 c b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ p_998 ∨ b^{1, 999}_0 c in DIMACS: 4154 4155 4156 998 4157 0 4154 4155 4156 998 -4158 0 4154 4155 4156 998 4159 0 c -1-1 --> -2 c ( b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ b^{1, 998}_0 ∧ -p_998) -> ( b^{1, 999}_2 ∧ b^{1, 999}_1 ∧ -b^{1, 999}_0) c in CNF: c -b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ p_998 ∨ b^{1, 999}_2 c -b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ p_998 ∨ b^{1, 999}_1 c -b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ p_998 ∨ -b^{1, 999}_0 c in DIMACS: -4154 4155 -4156 998 4157 0 -4154 4155 -4156 998 4158 0 -4154 4155 -4156 998 -4159 0 c -2-1 --> break c ( b^{1, 998}_2 ∧ b^{1, 998}_1 ∧ -b^{1, 998}_0 ∧ -p_998) -> break c in CNF: c -b^{1, 998}_2 ∨ -b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ p_998 ∨ break c in DIMACS: -4154 -4155 4156 998 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 998}_2 ∧ -b^{1, 998}_1 ∧ -b^{1, 998}_0 ∧ true) c in CNF: c -b^{1, 998}_2 ∨ b^{1, 998}_1 ∨ b^{1, 998}_0 ∨ false c in DIMACS: -4154 4155 4156 0 c 3 does not represent an automaton state. c -(-b^{1, 998}_2 ∧ b^{1, 998}_1 ∧ b^{1, 998}_0 ∧ true) c in CNF: c b^{1, 998}_2 ∨ -b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ false c in DIMACS: 4154 -4155 -4156 0 c -3 does not represent an automaton state. c -( b^{1, 998}_2 ∧ b^{1, 998}_1 ∧ b^{1, 998}_0 ∧ true) c in CNF: c -b^{1, 998}_2 ∨ -b^{1, 998}_1 ∨ -b^{1, 998}_0 ∨ false c in DIMACS: -4154 -4155 -4156 0 c i = 999 c -2+1 --> -1 c ( b^{1, 999}_2 ∧ b^{1, 999}_1 ∧ -b^{1, 999}_0 ∧ p_999) -> ( b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ b^{1, 1000}_0) c in CNF: c -b^{1, 999}_2 ∨ -b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ -p_999 ∨ b^{1, 1000}_2 c -b^{1, 999}_2 ∨ -b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ -p_999 ∨ -b^{1, 1000}_1 c -b^{1, 999}_2 ∨ -b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ -p_999 ∨ b^{1, 1000}_0 c in DIMACS: -4157 -4158 4159 -999 4160 0 -4157 -4158 4159 -999 -4161 0 -4157 -4158 4159 -999 4162 0 c -1+1 --> 0 c ( b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ b^{1, 999}_0 ∧ p_999) -> (-b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ -b^{1, 1000}_0) c in CNF: c -b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ -p_999 ∨ -b^{1, 1000}_2 c -b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ -p_999 ∨ -b^{1, 1000}_1 c -b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ -p_999 ∨ -b^{1, 1000}_0 c in DIMACS: -4157 4158 -4159 -999 -4160 0 -4157 4158 -4159 -999 -4161 0 -4157 4158 -4159 -999 -4162 0 c 0+1 --> 1 c (-b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ -b^{1, 999}_0 ∧ p_999) -> (-b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ b^{1, 1000}_0) c in CNF: c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ -p_999 ∨ -b^{1, 1000}_2 c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ -p_999 ∨ -b^{1, 1000}_1 c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ -p_999 ∨ b^{1, 1000}_0 c in DIMACS: 4157 4158 4159 -999 -4160 0 4157 4158 4159 -999 -4161 0 4157 4158 4159 -999 4162 0 c 1+1 --> 2 c (-b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ b^{1, 999}_0 ∧ p_999) -> (-b^{1, 1000}_2 ∧ b^{1, 1000}_1 ∧ -b^{1, 1000}_0) c in CNF: c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ -p_999 ∨ -b^{1, 1000}_2 c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ -p_999 ∨ b^{1, 1000}_1 c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ -p_999 ∨ -b^{1, 1000}_0 c in DIMACS: 4157 4158 -4159 -999 -4160 0 4157 4158 -4159 -999 4161 0 4157 4158 -4159 -999 -4162 0 c 2+1 --> break c (-b^{1, 999}_2 ∧ b^{1, 999}_1 ∧ -b^{1, 999}_0 ∧ p_999) -> break c in CNF: c b^{1, 999}_2 ∨ -b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ -p_999 ∨ break c in DIMACS: 4157 -4158 4159 -999 1162 0 c 2-1 --> 1 c (-b^{1, 999}_2 ∧ b^{1, 999}_1 ∧ -b^{1, 999}_0 ∧ -p_999) -> (-b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ b^{1, 1000}_0) c in CNF: c b^{1, 999}_2 ∨ -b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ p_999 ∨ -b^{1, 1000}_2 c b^{1, 999}_2 ∨ -b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ p_999 ∨ -b^{1, 1000}_1 c b^{1, 999}_2 ∨ -b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ p_999 ∨ b^{1, 1000}_0 c in DIMACS: 4157 -4158 4159 999 -4160 0 4157 -4158 4159 999 -4161 0 4157 -4158 4159 999 4162 0 c 1-1 --> 0 c (-b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ b^{1, 999}_0 ∧ -p_999) -> (-b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ -b^{1, 1000}_0) c in CNF: c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ p_999 ∨ -b^{1, 1000}_2 c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ p_999 ∨ -b^{1, 1000}_1 c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ p_999 ∨ -b^{1, 1000}_0 c in DIMACS: 4157 4158 -4159 999 -4160 0 4157 4158 -4159 999 -4161 0 4157 4158 -4159 999 -4162 0 c 0-1 --> -1 c (-b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ -b^{1, 999}_0 ∧ -p_999) -> ( b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ b^{1, 1000}_0) c in CNF: c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ p_999 ∨ b^{1, 1000}_2 c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ p_999 ∨ -b^{1, 1000}_1 c b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ p_999 ∨ b^{1, 1000}_0 c in DIMACS: 4157 4158 4159 999 4160 0 4157 4158 4159 999 -4161 0 4157 4158 4159 999 4162 0 c -1-1 --> -2 c ( b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ b^{1, 999}_0 ∧ -p_999) -> ( b^{1, 1000}_2 ∧ b^{1, 1000}_1 ∧ -b^{1, 1000}_0) c in CNF: c -b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ p_999 ∨ b^{1, 1000}_2 c -b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ p_999 ∨ b^{1, 1000}_1 c -b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ p_999 ∨ -b^{1, 1000}_0 c in DIMACS: -4157 4158 -4159 999 4160 0 -4157 4158 -4159 999 4161 0 -4157 4158 -4159 999 -4162 0 c -2-1 --> break c ( b^{1, 999}_2 ∧ b^{1, 999}_1 ∧ -b^{1, 999}_0 ∧ -p_999) -> break c in CNF: c -b^{1, 999}_2 ∨ -b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ p_999 ∨ break c in DIMACS: -4157 -4158 4159 999 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 999}_2 ∧ -b^{1, 999}_1 ∧ -b^{1, 999}_0 ∧ true) c in CNF: c -b^{1, 999}_2 ∨ b^{1, 999}_1 ∨ b^{1, 999}_0 ∨ false c in DIMACS: -4157 4158 4159 0 c 3 does not represent an automaton state. c -(-b^{1, 999}_2 ∧ b^{1, 999}_1 ∧ b^{1, 999}_0 ∧ true) c in CNF: c b^{1, 999}_2 ∨ -b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ false c in DIMACS: 4157 -4158 -4159 0 c -3 does not represent an automaton state. c -( b^{1, 999}_2 ∧ b^{1, 999}_1 ∧ b^{1, 999}_0 ∧ true) c in CNF: c -b^{1, 999}_2 ∨ -b^{1, 999}_1 ∨ -b^{1, 999}_0 ∨ false c in DIMACS: -4157 -4158 -4159 0 c i = 1000 c -2+1 --> -1 c ( b^{1, 1000}_2 ∧ b^{1, 1000}_1 ∧ -b^{1, 1000}_0 ∧ p_1000) -> ( b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ b^{1, 1001}_0) c in CNF: c -b^{1, 1000}_2 ∨ -b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ -p_1000 ∨ b^{1, 1001}_2 c -b^{1, 1000}_2 ∨ -b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ -p_1000 ∨ -b^{1, 1001}_1 c -b^{1, 1000}_2 ∨ -b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ -p_1000 ∨ b^{1, 1001}_0 c in DIMACS: -4160 -4161 4162 -1000 4163 0 -4160 -4161 4162 -1000 -4164 0 -4160 -4161 4162 -1000 4165 0 c -1+1 --> 0 c ( b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ b^{1, 1000}_0 ∧ p_1000) -> (-b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ -b^{1, 1001}_0) c in CNF: c -b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ -p_1000 ∨ -b^{1, 1001}_2 c -b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ -p_1000 ∨ -b^{1, 1001}_1 c -b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ -p_1000 ∨ -b^{1, 1001}_0 c in DIMACS: -4160 4161 -4162 -1000 -4163 0 -4160 4161 -4162 -1000 -4164 0 -4160 4161 -4162 -1000 -4165 0 c 0+1 --> 1 c (-b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ -b^{1, 1000}_0 ∧ p_1000) -> (-b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ b^{1, 1001}_0) c in CNF: c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ -p_1000 ∨ -b^{1, 1001}_2 c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ -p_1000 ∨ -b^{1, 1001}_1 c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ -p_1000 ∨ b^{1, 1001}_0 c in DIMACS: 4160 4161 4162 -1000 -4163 0 4160 4161 4162 -1000 -4164 0 4160 4161 4162 -1000 4165 0 c 1+1 --> 2 c (-b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ b^{1, 1000}_0 ∧ p_1000) -> (-b^{1, 1001}_2 ∧ b^{1, 1001}_1 ∧ -b^{1, 1001}_0) c in CNF: c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ -p_1000 ∨ -b^{1, 1001}_2 c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ -p_1000 ∨ b^{1, 1001}_1 c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ -p_1000 ∨ -b^{1, 1001}_0 c in DIMACS: 4160 4161 -4162 -1000 -4163 0 4160 4161 -4162 -1000 4164 0 4160 4161 -4162 -1000 -4165 0 c 2+1 --> break c (-b^{1, 1000}_2 ∧ b^{1, 1000}_1 ∧ -b^{1, 1000}_0 ∧ p_1000) -> break c in CNF: c b^{1, 1000}_2 ∨ -b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ -p_1000 ∨ break c in DIMACS: 4160 -4161 4162 -1000 1162 0 c 2-1 --> 1 c (-b^{1, 1000}_2 ∧ b^{1, 1000}_1 ∧ -b^{1, 1000}_0 ∧ -p_1000) -> (-b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ b^{1, 1001}_0) c in CNF: c b^{1, 1000}_2 ∨ -b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ p_1000 ∨ -b^{1, 1001}_2 c b^{1, 1000}_2 ∨ -b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ p_1000 ∨ -b^{1, 1001}_1 c b^{1, 1000}_2 ∨ -b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ p_1000 ∨ b^{1, 1001}_0 c in DIMACS: 4160 -4161 4162 1000 -4163 0 4160 -4161 4162 1000 -4164 0 4160 -4161 4162 1000 4165 0 c 1-1 --> 0 c (-b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ b^{1, 1000}_0 ∧ -p_1000) -> (-b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ -b^{1, 1001}_0) c in CNF: c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ p_1000 ∨ -b^{1, 1001}_2 c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ p_1000 ∨ -b^{1, 1001}_1 c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ p_1000 ∨ -b^{1, 1001}_0 c in DIMACS: 4160 4161 -4162 1000 -4163 0 4160 4161 -4162 1000 -4164 0 4160 4161 -4162 1000 -4165 0 c 0-1 --> -1 c (-b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ -b^{1, 1000}_0 ∧ -p_1000) -> ( b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ b^{1, 1001}_0) c in CNF: c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ p_1000 ∨ b^{1, 1001}_2 c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ p_1000 ∨ -b^{1, 1001}_1 c b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ p_1000 ∨ b^{1, 1001}_0 c in DIMACS: 4160 4161 4162 1000 4163 0 4160 4161 4162 1000 -4164 0 4160 4161 4162 1000 4165 0 c -1-1 --> -2 c ( b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ b^{1, 1000}_0 ∧ -p_1000) -> ( b^{1, 1001}_2 ∧ b^{1, 1001}_1 ∧ -b^{1, 1001}_0) c in CNF: c -b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ p_1000 ∨ b^{1, 1001}_2 c -b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ p_1000 ∨ b^{1, 1001}_1 c -b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ p_1000 ∨ -b^{1, 1001}_0 c in DIMACS: -4160 4161 -4162 1000 4163 0 -4160 4161 -4162 1000 4164 0 -4160 4161 -4162 1000 -4165 0 c -2-1 --> break c ( b^{1, 1000}_2 ∧ b^{1, 1000}_1 ∧ -b^{1, 1000}_0 ∧ -p_1000) -> break c in CNF: c -b^{1, 1000}_2 ∨ -b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ p_1000 ∨ break c in DIMACS: -4160 -4161 4162 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1000}_2 ∧ -b^{1, 1000}_1 ∧ -b^{1, 1000}_0 ∧ true) c in CNF: c -b^{1, 1000}_2 ∨ b^{1, 1000}_1 ∨ b^{1, 1000}_0 ∨ false c in DIMACS: -4160 4161 4162 0 c 3 does not represent an automaton state. c -(-b^{1, 1000}_2 ∧ b^{1, 1000}_1 ∧ b^{1, 1000}_0 ∧ true) c in CNF: c b^{1, 1000}_2 ∨ -b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ false c in DIMACS: 4160 -4161 -4162 0 c -3 does not represent an automaton state. c -( b^{1, 1000}_2 ∧ b^{1, 1000}_1 ∧ b^{1, 1000}_0 ∧ true) c in CNF: c -b^{1, 1000}_2 ∨ -b^{1, 1000}_1 ∨ -b^{1, 1000}_0 ∨ false c in DIMACS: -4160 -4161 -4162 0 c i = 1001 c -2+1 --> -1 c ( b^{1, 1001}_2 ∧ b^{1, 1001}_1 ∧ -b^{1, 1001}_0 ∧ p_1001) -> ( b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ b^{1, 1002}_0) c in CNF: c -b^{1, 1001}_2 ∨ -b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ -p_1001 ∨ b^{1, 1002}_2 c -b^{1, 1001}_2 ∨ -b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ -p_1001 ∨ -b^{1, 1002}_1 c -b^{1, 1001}_2 ∨ -b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ -p_1001 ∨ b^{1, 1002}_0 c in DIMACS: -4163 -4164 4165 -1001 4166 0 -4163 -4164 4165 -1001 -4167 0 -4163 -4164 4165 -1001 4168 0 c -1+1 --> 0 c ( b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ b^{1, 1001}_0 ∧ p_1001) -> (-b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ -b^{1, 1002}_0) c in CNF: c -b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ -p_1001 ∨ -b^{1, 1002}_2 c -b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ -p_1001 ∨ -b^{1, 1002}_1 c -b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ -p_1001 ∨ -b^{1, 1002}_0 c in DIMACS: -4163 4164 -4165 -1001 -4166 0 -4163 4164 -4165 -1001 -4167 0 -4163 4164 -4165 -1001 -4168 0 c 0+1 --> 1 c (-b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ -b^{1, 1001}_0 ∧ p_1001) -> (-b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ b^{1, 1002}_0) c in CNF: c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ -p_1001 ∨ -b^{1, 1002}_2 c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ -p_1001 ∨ -b^{1, 1002}_1 c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ -p_1001 ∨ b^{1, 1002}_0 c in DIMACS: 4163 4164 4165 -1001 -4166 0 4163 4164 4165 -1001 -4167 0 4163 4164 4165 -1001 4168 0 c 1+1 --> 2 c (-b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ b^{1, 1001}_0 ∧ p_1001) -> (-b^{1, 1002}_2 ∧ b^{1, 1002}_1 ∧ -b^{1, 1002}_0) c in CNF: c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ -p_1001 ∨ -b^{1, 1002}_2 c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ -p_1001 ∨ b^{1, 1002}_1 c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ -p_1001 ∨ -b^{1, 1002}_0 c in DIMACS: 4163 4164 -4165 -1001 -4166 0 4163 4164 -4165 -1001 4167 0 4163 4164 -4165 -1001 -4168 0 c 2+1 --> break c (-b^{1, 1001}_2 ∧ b^{1, 1001}_1 ∧ -b^{1, 1001}_0 ∧ p_1001) -> break c in CNF: c b^{1, 1001}_2 ∨ -b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ -p_1001 ∨ break c in DIMACS: 4163 -4164 4165 -1001 1162 0 c 2-1 --> 1 c (-b^{1, 1001}_2 ∧ b^{1, 1001}_1 ∧ -b^{1, 1001}_0 ∧ -p_1001) -> (-b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ b^{1, 1002}_0) c in CNF: c b^{1, 1001}_2 ∨ -b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ p_1001 ∨ -b^{1, 1002}_2 c b^{1, 1001}_2 ∨ -b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ p_1001 ∨ -b^{1, 1002}_1 c b^{1, 1001}_2 ∨ -b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ p_1001 ∨ b^{1, 1002}_0 c in DIMACS: 4163 -4164 4165 1001 -4166 0 4163 -4164 4165 1001 -4167 0 4163 -4164 4165 1001 4168 0 c 1-1 --> 0 c (-b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ b^{1, 1001}_0 ∧ -p_1001) -> (-b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ -b^{1, 1002}_0) c in CNF: c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ p_1001 ∨ -b^{1, 1002}_2 c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ p_1001 ∨ -b^{1, 1002}_1 c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ p_1001 ∨ -b^{1, 1002}_0 c in DIMACS: 4163 4164 -4165 1001 -4166 0 4163 4164 -4165 1001 -4167 0 4163 4164 -4165 1001 -4168 0 c 0-1 --> -1 c (-b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ -b^{1, 1001}_0 ∧ -p_1001) -> ( b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ b^{1, 1002}_0) c in CNF: c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ p_1001 ∨ b^{1, 1002}_2 c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ p_1001 ∨ -b^{1, 1002}_1 c b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ p_1001 ∨ b^{1, 1002}_0 c in DIMACS: 4163 4164 4165 1001 4166 0 4163 4164 4165 1001 -4167 0 4163 4164 4165 1001 4168 0 c -1-1 --> -2 c ( b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ b^{1, 1001}_0 ∧ -p_1001) -> ( b^{1, 1002}_2 ∧ b^{1, 1002}_1 ∧ -b^{1, 1002}_0) c in CNF: c -b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ p_1001 ∨ b^{1, 1002}_2 c -b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ p_1001 ∨ b^{1, 1002}_1 c -b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ p_1001 ∨ -b^{1, 1002}_0 c in DIMACS: -4163 4164 -4165 1001 4166 0 -4163 4164 -4165 1001 4167 0 -4163 4164 -4165 1001 -4168 0 c -2-1 --> break c ( b^{1, 1001}_2 ∧ b^{1, 1001}_1 ∧ -b^{1, 1001}_0 ∧ -p_1001) -> break c in CNF: c -b^{1, 1001}_2 ∨ -b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ p_1001 ∨ break c in DIMACS: -4163 -4164 4165 1001 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1001}_2 ∧ -b^{1, 1001}_1 ∧ -b^{1, 1001}_0 ∧ true) c in CNF: c -b^{1, 1001}_2 ∨ b^{1, 1001}_1 ∨ b^{1, 1001}_0 ∨ false c in DIMACS: -4163 4164 4165 0 c 3 does not represent an automaton state. c -(-b^{1, 1001}_2 ∧ b^{1, 1001}_1 ∧ b^{1, 1001}_0 ∧ true) c in CNF: c b^{1, 1001}_2 ∨ -b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ false c in DIMACS: 4163 -4164 -4165 0 c -3 does not represent an automaton state. c -( b^{1, 1001}_2 ∧ b^{1, 1001}_1 ∧ b^{1, 1001}_0 ∧ true) c in CNF: c -b^{1, 1001}_2 ∨ -b^{1, 1001}_1 ∨ -b^{1, 1001}_0 ∨ false c in DIMACS: -4163 -4164 -4165 0 c i = 1002 c -2+1 --> -1 c ( b^{1, 1002}_2 ∧ b^{1, 1002}_1 ∧ -b^{1, 1002}_0 ∧ p_1002) -> ( b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ b^{1, 1003}_0) c in CNF: c -b^{1, 1002}_2 ∨ -b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ -p_1002 ∨ b^{1, 1003}_2 c -b^{1, 1002}_2 ∨ -b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ -p_1002 ∨ -b^{1, 1003}_1 c -b^{1, 1002}_2 ∨ -b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ -p_1002 ∨ b^{1, 1003}_0 c in DIMACS: -4166 -4167 4168 -1002 4169 0 -4166 -4167 4168 -1002 -4170 0 -4166 -4167 4168 -1002 4171 0 c -1+1 --> 0 c ( b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ b^{1, 1002}_0 ∧ p_1002) -> (-b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ -b^{1, 1003}_0) c in CNF: c -b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ -p_1002 ∨ -b^{1, 1003}_2 c -b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ -p_1002 ∨ -b^{1, 1003}_1 c -b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ -p_1002 ∨ -b^{1, 1003}_0 c in DIMACS: -4166 4167 -4168 -1002 -4169 0 -4166 4167 -4168 -1002 -4170 0 -4166 4167 -4168 -1002 -4171 0 c 0+1 --> 1 c (-b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ -b^{1, 1002}_0 ∧ p_1002) -> (-b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ b^{1, 1003}_0) c in CNF: c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ -p_1002 ∨ -b^{1, 1003}_2 c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ -p_1002 ∨ -b^{1, 1003}_1 c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ -p_1002 ∨ b^{1, 1003}_0 c in DIMACS: 4166 4167 4168 -1002 -4169 0 4166 4167 4168 -1002 -4170 0 4166 4167 4168 -1002 4171 0 c 1+1 --> 2 c (-b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ b^{1, 1002}_0 ∧ p_1002) -> (-b^{1, 1003}_2 ∧ b^{1, 1003}_1 ∧ -b^{1, 1003}_0) c in CNF: c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ -p_1002 ∨ -b^{1, 1003}_2 c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ -p_1002 ∨ b^{1, 1003}_1 c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ -p_1002 ∨ -b^{1, 1003}_0 c in DIMACS: 4166 4167 -4168 -1002 -4169 0 4166 4167 -4168 -1002 4170 0 4166 4167 -4168 -1002 -4171 0 c 2+1 --> break c (-b^{1, 1002}_2 ∧ b^{1, 1002}_1 ∧ -b^{1, 1002}_0 ∧ p_1002) -> break c in CNF: c b^{1, 1002}_2 ∨ -b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ -p_1002 ∨ break c in DIMACS: 4166 -4167 4168 -1002 1162 0 c 2-1 --> 1 c (-b^{1, 1002}_2 ∧ b^{1, 1002}_1 ∧ -b^{1, 1002}_0 ∧ -p_1002) -> (-b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ b^{1, 1003}_0) c in CNF: c b^{1, 1002}_2 ∨ -b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ p_1002 ∨ -b^{1, 1003}_2 c b^{1, 1002}_2 ∨ -b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ p_1002 ∨ -b^{1, 1003}_1 c b^{1, 1002}_2 ∨ -b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ p_1002 ∨ b^{1, 1003}_0 c in DIMACS: 4166 -4167 4168 1002 -4169 0 4166 -4167 4168 1002 -4170 0 4166 -4167 4168 1002 4171 0 c 1-1 --> 0 c (-b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ b^{1, 1002}_0 ∧ -p_1002) -> (-b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ -b^{1, 1003}_0) c in CNF: c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ p_1002 ∨ -b^{1, 1003}_2 c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ p_1002 ∨ -b^{1, 1003}_1 c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ p_1002 ∨ -b^{1, 1003}_0 c in DIMACS: 4166 4167 -4168 1002 -4169 0 4166 4167 -4168 1002 -4170 0 4166 4167 -4168 1002 -4171 0 c 0-1 --> -1 c (-b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ -b^{1, 1002}_0 ∧ -p_1002) -> ( b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ b^{1, 1003}_0) c in CNF: c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ p_1002 ∨ b^{1, 1003}_2 c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ p_1002 ∨ -b^{1, 1003}_1 c b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ p_1002 ∨ b^{1, 1003}_0 c in DIMACS: 4166 4167 4168 1002 4169 0 4166 4167 4168 1002 -4170 0 4166 4167 4168 1002 4171 0 c -1-1 --> -2 c ( b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ b^{1, 1002}_0 ∧ -p_1002) -> ( b^{1, 1003}_2 ∧ b^{1, 1003}_1 ∧ -b^{1, 1003}_0) c in CNF: c -b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ p_1002 ∨ b^{1, 1003}_2 c -b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ p_1002 ∨ b^{1, 1003}_1 c -b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ p_1002 ∨ -b^{1, 1003}_0 c in DIMACS: -4166 4167 -4168 1002 4169 0 -4166 4167 -4168 1002 4170 0 -4166 4167 -4168 1002 -4171 0 c -2-1 --> break c ( b^{1, 1002}_2 ∧ b^{1, 1002}_1 ∧ -b^{1, 1002}_0 ∧ -p_1002) -> break c in CNF: c -b^{1, 1002}_2 ∨ -b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ p_1002 ∨ break c in DIMACS: -4166 -4167 4168 1002 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1002}_2 ∧ -b^{1, 1002}_1 ∧ -b^{1, 1002}_0 ∧ true) c in CNF: c -b^{1, 1002}_2 ∨ b^{1, 1002}_1 ∨ b^{1, 1002}_0 ∨ false c in DIMACS: -4166 4167 4168 0 c 3 does not represent an automaton state. c -(-b^{1, 1002}_2 ∧ b^{1, 1002}_1 ∧ b^{1, 1002}_0 ∧ true) c in CNF: c b^{1, 1002}_2 ∨ -b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ false c in DIMACS: 4166 -4167 -4168 0 c -3 does not represent an automaton state. c -( b^{1, 1002}_2 ∧ b^{1, 1002}_1 ∧ b^{1, 1002}_0 ∧ true) c in CNF: c -b^{1, 1002}_2 ∨ -b^{1, 1002}_1 ∨ -b^{1, 1002}_0 ∨ false c in DIMACS: -4166 -4167 -4168 0 c i = 1003 c -2+1 --> -1 c ( b^{1, 1003}_2 ∧ b^{1, 1003}_1 ∧ -b^{1, 1003}_0 ∧ p_1003) -> ( b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ b^{1, 1004}_0) c in CNF: c -b^{1, 1003}_2 ∨ -b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ -p_1003 ∨ b^{1, 1004}_2 c -b^{1, 1003}_2 ∨ -b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ -p_1003 ∨ -b^{1, 1004}_1 c -b^{1, 1003}_2 ∨ -b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ -p_1003 ∨ b^{1, 1004}_0 c in DIMACS: -4169 -4170 4171 -1003 4172 0 -4169 -4170 4171 -1003 -4173 0 -4169 -4170 4171 -1003 4174 0 c -1+1 --> 0 c ( b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ b^{1, 1003}_0 ∧ p_1003) -> (-b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ -b^{1, 1004}_0) c in CNF: c -b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ -p_1003 ∨ -b^{1, 1004}_2 c -b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ -p_1003 ∨ -b^{1, 1004}_1 c -b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ -p_1003 ∨ -b^{1, 1004}_0 c in DIMACS: -4169 4170 -4171 -1003 -4172 0 -4169 4170 -4171 -1003 -4173 0 -4169 4170 -4171 -1003 -4174 0 c 0+1 --> 1 c (-b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ -b^{1, 1003}_0 ∧ p_1003) -> (-b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ b^{1, 1004}_0) c in CNF: c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ -p_1003 ∨ -b^{1, 1004}_2 c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ -p_1003 ∨ -b^{1, 1004}_1 c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ -p_1003 ∨ b^{1, 1004}_0 c in DIMACS: 4169 4170 4171 -1003 -4172 0 4169 4170 4171 -1003 -4173 0 4169 4170 4171 -1003 4174 0 c 1+1 --> 2 c (-b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ b^{1, 1003}_0 ∧ p_1003) -> (-b^{1, 1004}_2 ∧ b^{1, 1004}_1 ∧ -b^{1, 1004}_0) c in CNF: c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ -p_1003 ∨ -b^{1, 1004}_2 c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ -p_1003 ∨ b^{1, 1004}_1 c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ -p_1003 ∨ -b^{1, 1004}_0 c in DIMACS: 4169 4170 -4171 -1003 -4172 0 4169 4170 -4171 -1003 4173 0 4169 4170 -4171 -1003 -4174 0 c 2+1 --> break c (-b^{1, 1003}_2 ∧ b^{1, 1003}_1 ∧ -b^{1, 1003}_0 ∧ p_1003) -> break c in CNF: c b^{1, 1003}_2 ∨ -b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ -p_1003 ∨ break c in DIMACS: 4169 -4170 4171 -1003 1162 0 c 2-1 --> 1 c (-b^{1, 1003}_2 ∧ b^{1, 1003}_1 ∧ -b^{1, 1003}_0 ∧ -p_1003) -> (-b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ b^{1, 1004}_0) c in CNF: c b^{1, 1003}_2 ∨ -b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ p_1003 ∨ -b^{1, 1004}_2 c b^{1, 1003}_2 ∨ -b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ p_1003 ∨ -b^{1, 1004}_1 c b^{1, 1003}_2 ∨ -b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ p_1003 ∨ b^{1, 1004}_0 c in DIMACS: 4169 -4170 4171 1003 -4172 0 4169 -4170 4171 1003 -4173 0 4169 -4170 4171 1003 4174 0 c 1-1 --> 0 c (-b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ b^{1, 1003}_0 ∧ -p_1003) -> (-b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ -b^{1, 1004}_0) c in CNF: c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ p_1003 ∨ -b^{1, 1004}_2 c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ p_1003 ∨ -b^{1, 1004}_1 c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ p_1003 ∨ -b^{1, 1004}_0 c in DIMACS: 4169 4170 -4171 1003 -4172 0 4169 4170 -4171 1003 -4173 0 4169 4170 -4171 1003 -4174 0 c 0-1 --> -1 c (-b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ -b^{1, 1003}_0 ∧ -p_1003) -> ( b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ b^{1, 1004}_0) c in CNF: c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ p_1003 ∨ b^{1, 1004}_2 c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ p_1003 ∨ -b^{1, 1004}_1 c b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ p_1003 ∨ b^{1, 1004}_0 c in DIMACS: 4169 4170 4171 1003 4172 0 4169 4170 4171 1003 -4173 0 4169 4170 4171 1003 4174 0 c -1-1 --> -2 c ( b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ b^{1, 1003}_0 ∧ -p_1003) -> ( b^{1, 1004}_2 ∧ b^{1, 1004}_1 ∧ -b^{1, 1004}_0) c in CNF: c -b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ p_1003 ∨ b^{1, 1004}_2 c -b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ p_1003 ∨ b^{1, 1004}_1 c -b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ p_1003 ∨ -b^{1, 1004}_0 c in DIMACS: -4169 4170 -4171 1003 4172 0 -4169 4170 -4171 1003 4173 0 -4169 4170 -4171 1003 -4174 0 c -2-1 --> break c ( b^{1, 1003}_2 ∧ b^{1, 1003}_1 ∧ -b^{1, 1003}_0 ∧ -p_1003) -> break c in CNF: c -b^{1, 1003}_2 ∨ -b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ p_1003 ∨ break c in DIMACS: -4169 -4170 4171 1003 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1003}_2 ∧ -b^{1, 1003}_1 ∧ -b^{1, 1003}_0 ∧ true) c in CNF: c -b^{1, 1003}_2 ∨ b^{1, 1003}_1 ∨ b^{1, 1003}_0 ∨ false c in DIMACS: -4169 4170 4171 0 c 3 does not represent an automaton state. c -(-b^{1, 1003}_2 ∧ b^{1, 1003}_1 ∧ b^{1, 1003}_0 ∧ true) c in CNF: c b^{1, 1003}_2 ∨ -b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ false c in DIMACS: 4169 -4170 -4171 0 c -3 does not represent an automaton state. c -( b^{1, 1003}_2 ∧ b^{1, 1003}_1 ∧ b^{1, 1003}_0 ∧ true) c in CNF: c -b^{1, 1003}_2 ∨ -b^{1, 1003}_1 ∨ -b^{1, 1003}_0 ∨ false c in DIMACS: -4169 -4170 -4171 0 c i = 1004 c -2+1 --> -1 c ( b^{1, 1004}_2 ∧ b^{1, 1004}_1 ∧ -b^{1, 1004}_0 ∧ p_1004) -> ( b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ b^{1, 1005}_0) c in CNF: c -b^{1, 1004}_2 ∨ -b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ -p_1004 ∨ b^{1, 1005}_2 c -b^{1, 1004}_2 ∨ -b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ -p_1004 ∨ -b^{1, 1005}_1 c -b^{1, 1004}_2 ∨ -b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ -p_1004 ∨ b^{1, 1005}_0 c in DIMACS: -4172 -4173 4174 -1004 4175 0 -4172 -4173 4174 -1004 -4176 0 -4172 -4173 4174 -1004 4177 0 c -1+1 --> 0 c ( b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ b^{1, 1004}_0 ∧ p_1004) -> (-b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ -b^{1, 1005}_0) c in CNF: c -b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ -p_1004 ∨ -b^{1, 1005}_2 c -b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ -p_1004 ∨ -b^{1, 1005}_1 c -b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ -p_1004 ∨ -b^{1, 1005}_0 c in DIMACS: -4172 4173 -4174 -1004 -4175 0 -4172 4173 -4174 -1004 -4176 0 -4172 4173 -4174 -1004 -4177 0 c 0+1 --> 1 c (-b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ -b^{1, 1004}_0 ∧ p_1004) -> (-b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ b^{1, 1005}_0) c in CNF: c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ -p_1004 ∨ -b^{1, 1005}_2 c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ -p_1004 ∨ -b^{1, 1005}_1 c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ -p_1004 ∨ b^{1, 1005}_0 c in DIMACS: 4172 4173 4174 -1004 -4175 0 4172 4173 4174 -1004 -4176 0 4172 4173 4174 -1004 4177 0 c 1+1 --> 2 c (-b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ b^{1, 1004}_0 ∧ p_1004) -> (-b^{1, 1005}_2 ∧ b^{1, 1005}_1 ∧ -b^{1, 1005}_0) c in CNF: c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ -p_1004 ∨ -b^{1, 1005}_2 c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ -p_1004 ∨ b^{1, 1005}_1 c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ -p_1004 ∨ -b^{1, 1005}_0 c in DIMACS: 4172 4173 -4174 -1004 -4175 0 4172 4173 -4174 -1004 4176 0 4172 4173 -4174 -1004 -4177 0 c 2+1 --> break c (-b^{1, 1004}_2 ∧ b^{1, 1004}_1 ∧ -b^{1, 1004}_0 ∧ p_1004) -> break c in CNF: c b^{1, 1004}_2 ∨ -b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ -p_1004 ∨ break c in DIMACS: 4172 -4173 4174 -1004 1162 0 c 2-1 --> 1 c (-b^{1, 1004}_2 ∧ b^{1, 1004}_1 ∧ -b^{1, 1004}_0 ∧ -p_1004) -> (-b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ b^{1, 1005}_0) c in CNF: c b^{1, 1004}_2 ∨ -b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ p_1004 ∨ -b^{1, 1005}_2 c b^{1, 1004}_2 ∨ -b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ p_1004 ∨ -b^{1, 1005}_1 c b^{1, 1004}_2 ∨ -b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ p_1004 ∨ b^{1, 1005}_0 c in DIMACS: 4172 -4173 4174 1004 -4175 0 4172 -4173 4174 1004 -4176 0 4172 -4173 4174 1004 4177 0 c 1-1 --> 0 c (-b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ b^{1, 1004}_0 ∧ -p_1004) -> (-b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ -b^{1, 1005}_0) c in CNF: c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ p_1004 ∨ -b^{1, 1005}_2 c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ p_1004 ∨ -b^{1, 1005}_1 c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ p_1004 ∨ -b^{1, 1005}_0 c in DIMACS: 4172 4173 -4174 1004 -4175 0 4172 4173 -4174 1004 -4176 0 4172 4173 -4174 1004 -4177 0 c 0-1 --> -1 c (-b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ -b^{1, 1004}_0 ∧ -p_1004) -> ( b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ b^{1, 1005}_0) c in CNF: c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ p_1004 ∨ b^{1, 1005}_2 c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ p_1004 ∨ -b^{1, 1005}_1 c b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ p_1004 ∨ b^{1, 1005}_0 c in DIMACS: 4172 4173 4174 1004 4175 0 4172 4173 4174 1004 -4176 0 4172 4173 4174 1004 4177 0 c -1-1 --> -2 c ( b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ b^{1, 1004}_0 ∧ -p_1004) -> ( b^{1, 1005}_2 ∧ b^{1, 1005}_1 ∧ -b^{1, 1005}_0) c in CNF: c -b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ p_1004 ∨ b^{1, 1005}_2 c -b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ p_1004 ∨ b^{1, 1005}_1 c -b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ p_1004 ∨ -b^{1, 1005}_0 c in DIMACS: -4172 4173 -4174 1004 4175 0 -4172 4173 -4174 1004 4176 0 -4172 4173 -4174 1004 -4177 0 c -2-1 --> break c ( b^{1, 1004}_2 ∧ b^{1, 1004}_1 ∧ -b^{1, 1004}_0 ∧ -p_1004) -> break c in CNF: c -b^{1, 1004}_2 ∨ -b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ p_1004 ∨ break c in DIMACS: -4172 -4173 4174 1004 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1004}_2 ∧ -b^{1, 1004}_1 ∧ -b^{1, 1004}_0 ∧ true) c in CNF: c -b^{1, 1004}_2 ∨ b^{1, 1004}_1 ∨ b^{1, 1004}_0 ∨ false c in DIMACS: -4172 4173 4174 0 c 3 does not represent an automaton state. c -(-b^{1, 1004}_2 ∧ b^{1, 1004}_1 ∧ b^{1, 1004}_0 ∧ true) c in CNF: c b^{1, 1004}_2 ∨ -b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ false c in DIMACS: 4172 -4173 -4174 0 c -3 does not represent an automaton state. c -( b^{1, 1004}_2 ∧ b^{1, 1004}_1 ∧ b^{1, 1004}_0 ∧ true) c in CNF: c -b^{1, 1004}_2 ∨ -b^{1, 1004}_1 ∨ -b^{1, 1004}_0 ∨ false c in DIMACS: -4172 -4173 -4174 0 c i = 1005 c -2+1 --> -1 c ( b^{1, 1005}_2 ∧ b^{1, 1005}_1 ∧ -b^{1, 1005}_0 ∧ p_1005) -> ( b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ b^{1, 1006}_0) c in CNF: c -b^{1, 1005}_2 ∨ -b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ -p_1005 ∨ b^{1, 1006}_2 c -b^{1, 1005}_2 ∨ -b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ -p_1005 ∨ -b^{1, 1006}_1 c -b^{1, 1005}_2 ∨ -b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ -p_1005 ∨ b^{1, 1006}_0 c in DIMACS: -4175 -4176 4177 -1005 4178 0 -4175 -4176 4177 -1005 -4179 0 -4175 -4176 4177 -1005 4180 0 c -1+1 --> 0 c ( b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ b^{1, 1005}_0 ∧ p_1005) -> (-b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ -b^{1, 1006}_0) c in CNF: c -b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ -p_1005 ∨ -b^{1, 1006}_2 c -b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ -p_1005 ∨ -b^{1, 1006}_1 c -b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ -p_1005 ∨ -b^{1, 1006}_0 c in DIMACS: -4175 4176 -4177 -1005 -4178 0 -4175 4176 -4177 -1005 -4179 0 -4175 4176 -4177 -1005 -4180 0 c 0+1 --> 1 c (-b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ -b^{1, 1005}_0 ∧ p_1005) -> (-b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ b^{1, 1006}_0) c in CNF: c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ -p_1005 ∨ -b^{1, 1006}_2 c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ -p_1005 ∨ -b^{1, 1006}_1 c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ -p_1005 ∨ b^{1, 1006}_0 c in DIMACS: 4175 4176 4177 -1005 -4178 0 4175 4176 4177 -1005 -4179 0 4175 4176 4177 -1005 4180 0 c 1+1 --> 2 c (-b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ b^{1, 1005}_0 ∧ p_1005) -> (-b^{1, 1006}_2 ∧ b^{1, 1006}_1 ∧ -b^{1, 1006}_0) c in CNF: c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ -p_1005 ∨ -b^{1, 1006}_2 c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ -p_1005 ∨ b^{1, 1006}_1 c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ -p_1005 ∨ -b^{1, 1006}_0 c in DIMACS: 4175 4176 -4177 -1005 -4178 0 4175 4176 -4177 -1005 4179 0 4175 4176 -4177 -1005 -4180 0 c 2+1 --> break c (-b^{1, 1005}_2 ∧ b^{1, 1005}_1 ∧ -b^{1, 1005}_0 ∧ p_1005) -> break c in CNF: c b^{1, 1005}_2 ∨ -b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ -p_1005 ∨ break c in DIMACS: 4175 -4176 4177 -1005 1162 0 c 2-1 --> 1 c (-b^{1, 1005}_2 ∧ b^{1, 1005}_1 ∧ -b^{1, 1005}_0 ∧ -p_1005) -> (-b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ b^{1, 1006}_0) c in CNF: c b^{1, 1005}_2 ∨ -b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ p_1005 ∨ -b^{1, 1006}_2 c b^{1, 1005}_2 ∨ -b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ p_1005 ∨ -b^{1, 1006}_1 c b^{1, 1005}_2 ∨ -b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ p_1005 ∨ b^{1, 1006}_0 c in DIMACS: 4175 -4176 4177 1005 -4178 0 4175 -4176 4177 1005 -4179 0 4175 -4176 4177 1005 4180 0 c 1-1 --> 0 c (-b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ b^{1, 1005}_0 ∧ -p_1005) -> (-b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ -b^{1, 1006}_0) c in CNF: c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ p_1005 ∨ -b^{1, 1006}_2 c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ p_1005 ∨ -b^{1, 1006}_1 c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ p_1005 ∨ -b^{1, 1006}_0 c in DIMACS: 4175 4176 -4177 1005 -4178 0 4175 4176 -4177 1005 -4179 0 4175 4176 -4177 1005 -4180 0 c 0-1 --> -1 c (-b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ -b^{1, 1005}_0 ∧ -p_1005) -> ( b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ b^{1, 1006}_0) c in CNF: c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ p_1005 ∨ b^{1, 1006}_2 c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ p_1005 ∨ -b^{1, 1006}_1 c b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ p_1005 ∨ b^{1, 1006}_0 c in DIMACS: 4175 4176 4177 1005 4178 0 4175 4176 4177 1005 -4179 0 4175 4176 4177 1005 4180 0 c -1-1 --> -2 c ( b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ b^{1, 1005}_0 ∧ -p_1005) -> ( b^{1, 1006}_2 ∧ b^{1, 1006}_1 ∧ -b^{1, 1006}_0) c in CNF: c -b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ p_1005 ∨ b^{1, 1006}_2 c -b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ p_1005 ∨ b^{1, 1006}_1 c -b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ p_1005 ∨ -b^{1, 1006}_0 c in DIMACS: -4175 4176 -4177 1005 4178 0 -4175 4176 -4177 1005 4179 0 -4175 4176 -4177 1005 -4180 0 c -2-1 --> break c ( b^{1, 1005}_2 ∧ b^{1, 1005}_1 ∧ -b^{1, 1005}_0 ∧ -p_1005) -> break c in CNF: c -b^{1, 1005}_2 ∨ -b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ p_1005 ∨ break c in DIMACS: -4175 -4176 4177 1005 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1005}_2 ∧ -b^{1, 1005}_1 ∧ -b^{1, 1005}_0 ∧ true) c in CNF: c -b^{1, 1005}_2 ∨ b^{1, 1005}_1 ∨ b^{1, 1005}_0 ∨ false c in DIMACS: -4175 4176 4177 0 c 3 does not represent an automaton state. c -(-b^{1, 1005}_2 ∧ b^{1, 1005}_1 ∧ b^{1, 1005}_0 ∧ true) c in CNF: c b^{1, 1005}_2 ∨ -b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ false c in DIMACS: 4175 -4176 -4177 0 c -3 does not represent an automaton state. c -( b^{1, 1005}_2 ∧ b^{1, 1005}_1 ∧ b^{1, 1005}_0 ∧ true) c in CNF: c -b^{1, 1005}_2 ∨ -b^{1, 1005}_1 ∨ -b^{1, 1005}_0 ∨ false c in DIMACS: -4175 -4176 -4177 0 c i = 1006 c -2+1 --> -1 c ( b^{1, 1006}_2 ∧ b^{1, 1006}_1 ∧ -b^{1, 1006}_0 ∧ p_1006) -> ( b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ b^{1, 1007}_0) c in CNF: c -b^{1, 1006}_2 ∨ -b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ -p_1006 ∨ b^{1, 1007}_2 c -b^{1, 1006}_2 ∨ -b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ -p_1006 ∨ -b^{1, 1007}_1 c -b^{1, 1006}_2 ∨ -b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ -p_1006 ∨ b^{1, 1007}_0 c in DIMACS: -4178 -4179 4180 -1006 4181 0 -4178 -4179 4180 -1006 -4182 0 -4178 -4179 4180 -1006 4183 0 c -1+1 --> 0 c ( b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ b^{1, 1006}_0 ∧ p_1006) -> (-b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ -b^{1, 1007}_0) c in CNF: c -b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ -p_1006 ∨ -b^{1, 1007}_2 c -b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ -p_1006 ∨ -b^{1, 1007}_1 c -b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ -p_1006 ∨ -b^{1, 1007}_0 c in DIMACS: -4178 4179 -4180 -1006 -4181 0 -4178 4179 -4180 -1006 -4182 0 -4178 4179 -4180 -1006 -4183 0 c 0+1 --> 1 c (-b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ -b^{1, 1006}_0 ∧ p_1006) -> (-b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ b^{1, 1007}_0) c in CNF: c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ -p_1006 ∨ -b^{1, 1007}_2 c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ -p_1006 ∨ -b^{1, 1007}_1 c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ -p_1006 ∨ b^{1, 1007}_0 c in DIMACS: 4178 4179 4180 -1006 -4181 0 4178 4179 4180 -1006 -4182 0 4178 4179 4180 -1006 4183 0 c 1+1 --> 2 c (-b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ b^{1, 1006}_0 ∧ p_1006) -> (-b^{1, 1007}_2 ∧ b^{1, 1007}_1 ∧ -b^{1, 1007}_0) c in CNF: c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ -p_1006 ∨ -b^{1, 1007}_2 c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ -p_1006 ∨ b^{1, 1007}_1 c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ -p_1006 ∨ -b^{1, 1007}_0 c in DIMACS: 4178 4179 -4180 -1006 -4181 0 4178 4179 -4180 -1006 4182 0 4178 4179 -4180 -1006 -4183 0 c 2+1 --> break c (-b^{1, 1006}_2 ∧ b^{1, 1006}_1 ∧ -b^{1, 1006}_0 ∧ p_1006) -> break c in CNF: c b^{1, 1006}_2 ∨ -b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ -p_1006 ∨ break c in DIMACS: 4178 -4179 4180 -1006 1162 0 c 2-1 --> 1 c (-b^{1, 1006}_2 ∧ b^{1, 1006}_1 ∧ -b^{1, 1006}_0 ∧ -p_1006) -> (-b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ b^{1, 1007}_0) c in CNF: c b^{1, 1006}_2 ∨ -b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ p_1006 ∨ -b^{1, 1007}_2 c b^{1, 1006}_2 ∨ -b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ p_1006 ∨ -b^{1, 1007}_1 c b^{1, 1006}_2 ∨ -b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ p_1006 ∨ b^{1, 1007}_0 c in DIMACS: 4178 -4179 4180 1006 -4181 0 4178 -4179 4180 1006 -4182 0 4178 -4179 4180 1006 4183 0 c 1-1 --> 0 c (-b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ b^{1, 1006}_0 ∧ -p_1006) -> (-b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ -b^{1, 1007}_0) c in CNF: c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ p_1006 ∨ -b^{1, 1007}_2 c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ p_1006 ∨ -b^{1, 1007}_1 c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ p_1006 ∨ -b^{1, 1007}_0 c in DIMACS: 4178 4179 -4180 1006 -4181 0 4178 4179 -4180 1006 -4182 0 4178 4179 -4180 1006 -4183 0 c 0-1 --> -1 c (-b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ -b^{1, 1006}_0 ∧ -p_1006) -> ( b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ b^{1, 1007}_0) c in CNF: c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ p_1006 ∨ b^{1, 1007}_2 c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ p_1006 ∨ -b^{1, 1007}_1 c b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ p_1006 ∨ b^{1, 1007}_0 c in DIMACS: 4178 4179 4180 1006 4181 0 4178 4179 4180 1006 -4182 0 4178 4179 4180 1006 4183 0 c -1-1 --> -2 c ( b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ b^{1, 1006}_0 ∧ -p_1006) -> ( b^{1, 1007}_2 ∧ b^{1, 1007}_1 ∧ -b^{1, 1007}_0) c in CNF: c -b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ p_1006 ∨ b^{1, 1007}_2 c -b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ p_1006 ∨ b^{1, 1007}_1 c -b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ p_1006 ∨ -b^{1, 1007}_0 c in DIMACS: -4178 4179 -4180 1006 4181 0 -4178 4179 -4180 1006 4182 0 -4178 4179 -4180 1006 -4183 0 c -2-1 --> break c ( b^{1, 1006}_2 ∧ b^{1, 1006}_1 ∧ -b^{1, 1006}_0 ∧ -p_1006) -> break c in CNF: c -b^{1, 1006}_2 ∨ -b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ p_1006 ∨ break c in DIMACS: -4178 -4179 4180 1006 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1006}_2 ∧ -b^{1, 1006}_1 ∧ -b^{1, 1006}_0 ∧ true) c in CNF: c -b^{1, 1006}_2 ∨ b^{1, 1006}_1 ∨ b^{1, 1006}_0 ∨ false c in DIMACS: -4178 4179 4180 0 c 3 does not represent an automaton state. c -(-b^{1, 1006}_2 ∧ b^{1, 1006}_1 ∧ b^{1, 1006}_0 ∧ true) c in CNF: c b^{1, 1006}_2 ∨ -b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ false c in DIMACS: 4178 -4179 -4180 0 c -3 does not represent an automaton state. c -( b^{1, 1006}_2 ∧ b^{1, 1006}_1 ∧ b^{1, 1006}_0 ∧ true) c in CNF: c -b^{1, 1006}_2 ∨ -b^{1, 1006}_1 ∨ -b^{1, 1006}_0 ∨ false c in DIMACS: -4178 -4179 -4180 0 c i = 1007 c -2+1 --> -1 c ( b^{1, 1007}_2 ∧ b^{1, 1007}_1 ∧ -b^{1, 1007}_0 ∧ p_1007) -> ( b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ b^{1, 1008}_0) c in CNF: c -b^{1, 1007}_2 ∨ -b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ -p_1007 ∨ b^{1, 1008}_2 c -b^{1, 1007}_2 ∨ -b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ -p_1007 ∨ -b^{1, 1008}_1 c -b^{1, 1007}_2 ∨ -b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ -p_1007 ∨ b^{1, 1008}_0 c in DIMACS: -4181 -4182 4183 -1007 4184 0 -4181 -4182 4183 -1007 -4185 0 -4181 -4182 4183 -1007 4186 0 c -1+1 --> 0 c ( b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ b^{1, 1007}_0 ∧ p_1007) -> (-b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ -b^{1, 1008}_0) c in CNF: c -b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ -p_1007 ∨ -b^{1, 1008}_2 c -b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ -p_1007 ∨ -b^{1, 1008}_1 c -b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ -p_1007 ∨ -b^{1, 1008}_0 c in DIMACS: -4181 4182 -4183 -1007 -4184 0 -4181 4182 -4183 -1007 -4185 0 -4181 4182 -4183 -1007 -4186 0 c 0+1 --> 1 c (-b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ -b^{1, 1007}_0 ∧ p_1007) -> (-b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ b^{1, 1008}_0) c in CNF: c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ -p_1007 ∨ -b^{1, 1008}_2 c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ -p_1007 ∨ -b^{1, 1008}_1 c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ -p_1007 ∨ b^{1, 1008}_0 c in DIMACS: 4181 4182 4183 -1007 -4184 0 4181 4182 4183 -1007 -4185 0 4181 4182 4183 -1007 4186 0 c 1+1 --> 2 c (-b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ b^{1, 1007}_0 ∧ p_1007) -> (-b^{1, 1008}_2 ∧ b^{1, 1008}_1 ∧ -b^{1, 1008}_0) c in CNF: c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ -p_1007 ∨ -b^{1, 1008}_2 c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ -p_1007 ∨ b^{1, 1008}_1 c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ -p_1007 ∨ -b^{1, 1008}_0 c in DIMACS: 4181 4182 -4183 -1007 -4184 0 4181 4182 -4183 -1007 4185 0 4181 4182 -4183 -1007 -4186 0 c 2+1 --> break c (-b^{1, 1007}_2 ∧ b^{1, 1007}_1 ∧ -b^{1, 1007}_0 ∧ p_1007) -> break c in CNF: c b^{1, 1007}_2 ∨ -b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ -p_1007 ∨ break c in DIMACS: 4181 -4182 4183 -1007 1162 0 c 2-1 --> 1 c (-b^{1, 1007}_2 ∧ b^{1, 1007}_1 ∧ -b^{1, 1007}_0 ∧ -p_1007) -> (-b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ b^{1, 1008}_0) c in CNF: c b^{1, 1007}_2 ∨ -b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ p_1007 ∨ -b^{1, 1008}_2 c b^{1, 1007}_2 ∨ -b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ p_1007 ∨ -b^{1, 1008}_1 c b^{1, 1007}_2 ∨ -b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ p_1007 ∨ b^{1, 1008}_0 c in DIMACS: 4181 -4182 4183 1007 -4184 0 4181 -4182 4183 1007 -4185 0 4181 -4182 4183 1007 4186 0 c 1-1 --> 0 c (-b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ b^{1, 1007}_0 ∧ -p_1007) -> (-b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ -b^{1, 1008}_0) c in CNF: c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ p_1007 ∨ -b^{1, 1008}_2 c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ p_1007 ∨ -b^{1, 1008}_1 c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ p_1007 ∨ -b^{1, 1008}_0 c in DIMACS: 4181 4182 -4183 1007 -4184 0 4181 4182 -4183 1007 -4185 0 4181 4182 -4183 1007 -4186 0 c 0-1 --> -1 c (-b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ -b^{1, 1007}_0 ∧ -p_1007) -> ( b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ b^{1, 1008}_0) c in CNF: c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ p_1007 ∨ b^{1, 1008}_2 c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ p_1007 ∨ -b^{1, 1008}_1 c b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ p_1007 ∨ b^{1, 1008}_0 c in DIMACS: 4181 4182 4183 1007 4184 0 4181 4182 4183 1007 -4185 0 4181 4182 4183 1007 4186 0 c -1-1 --> -2 c ( b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ b^{1, 1007}_0 ∧ -p_1007) -> ( b^{1, 1008}_2 ∧ b^{1, 1008}_1 ∧ -b^{1, 1008}_0) c in CNF: c -b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ p_1007 ∨ b^{1, 1008}_2 c -b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ p_1007 ∨ b^{1, 1008}_1 c -b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ p_1007 ∨ -b^{1, 1008}_0 c in DIMACS: -4181 4182 -4183 1007 4184 0 -4181 4182 -4183 1007 4185 0 -4181 4182 -4183 1007 -4186 0 c -2-1 --> break c ( b^{1, 1007}_2 ∧ b^{1, 1007}_1 ∧ -b^{1, 1007}_0 ∧ -p_1007) -> break c in CNF: c -b^{1, 1007}_2 ∨ -b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ p_1007 ∨ break c in DIMACS: -4181 -4182 4183 1007 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1007}_2 ∧ -b^{1, 1007}_1 ∧ -b^{1, 1007}_0 ∧ true) c in CNF: c -b^{1, 1007}_2 ∨ b^{1, 1007}_1 ∨ b^{1, 1007}_0 ∨ false c in DIMACS: -4181 4182 4183 0 c 3 does not represent an automaton state. c -(-b^{1, 1007}_2 ∧ b^{1, 1007}_1 ∧ b^{1, 1007}_0 ∧ true) c in CNF: c b^{1, 1007}_2 ∨ -b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ false c in DIMACS: 4181 -4182 -4183 0 c -3 does not represent an automaton state. c -( b^{1, 1007}_2 ∧ b^{1, 1007}_1 ∧ b^{1, 1007}_0 ∧ true) c in CNF: c -b^{1, 1007}_2 ∨ -b^{1, 1007}_1 ∨ -b^{1, 1007}_0 ∨ false c in DIMACS: -4181 -4182 -4183 0 c i = 1008 c -2+1 --> -1 c ( b^{1, 1008}_2 ∧ b^{1, 1008}_1 ∧ -b^{1, 1008}_0 ∧ p_1008) -> ( b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ b^{1, 1009}_0) c in CNF: c -b^{1, 1008}_2 ∨ -b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ -p_1008 ∨ b^{1, 1009}_2 c -b^{1, 1008}_2 ∨ -b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ -p_1008 ∨ -b^{1, 1009}_1 c -b^{1, 1008}_2 ∨ -b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ -p_1008 ∨ b^{1, 1009}_0 c in DIMACS: -4184 -4185 4186 -1008 4187 0 -4184 -4185 4186 -1008 -4188 0 -4184 -4185 4186 -1008 4189 0 c -1+1 --> 0 c ( b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ b^{1, 1008}_0 ∧ p_1008) -> (-b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ -b^{1, 1009}_0) c in CNF: c -b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ -p_1008 ∨ -b^{1, 1009}_2 c -b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ -p_1008 ∨ -b^{1, 1009}_1 c -b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ -p_1008 ∨ -b^{1, 1009}_0 c in DIMACS: -4184 4185 -4186 -1008 -4187 0 -4184 4185 -4186 -1008 -4188 0 -4184 4185 -4186 -1008 -4189 0 c 0+1 --> 1 c (-b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ -b^{1, 1008}_0 ∧ p_1008) -> (-b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ b^{1, 1009}_0) c in CNF: c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ -p_1008 ∨ -b^{1, 1009}_2 c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ -p_1008 ∨ -b^{1, 1009}_1 c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ -p_1008 ∨ b^{1, 1009}_0 c in DIMACS: 4184 4185 4186 -1008 -4187 0 4184 4185 4186 -1008 -4188 0 4184 4185 4186 -1008 4189 0 c 1+1 --> 2 c (-b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ b^{1, 1008}_0 ∧ p_1008) -> (-b^{1, 1009}_2 ∧ b^{1, 1009}_1 ∧ -b^{1, 1009}_0) c in CNF: c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ -p_1008 ∨ -b^{1, 1009}_2 c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ -p_1008 ∨ b^{1, 1009}_1 c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ -p_1008 ∨ -b^{1, 1009}_0 c in DIMACS: 4184 4185 -4186 -1008 -4187 0 4184 4185 -4186 -1008 4188 0 4184 4185 -4186 -1008 -4189 0 c 2+1 --> break c (-b^{1, 1008}_2 ∧ b^{1, 1008}_1 ∧ -b^{1, 1008}_0 ∧ p_1008) -> break c in CNF: c b^{1, 1008}_2 ∨ -b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ -p_1008 ∨ break c in DIMACS: 4184 -4185 4186 -1008 1162 0 c 2-1 --> 1 c (-b^{1, 1008}_2 ∧ b^{1, 1008}_1 ∧ -b^{1, 1008}_0 ∧ -p_1008) -> (-b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ b^{1, 1009}_0) c in CNF: c b^{1, 1008}_2 ∨ -b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ p_1008 ∨ -b^{1, 1009}_2 c b^{1, 1008}_2 ∨ -b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ p_1008 ∨ -b^{1, 1009}_1 c b^{1, 1008}_2 ∨ -b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ p_1008 ∨ b^{1, 1009}_0 c in DIMACS: 4184 -4185 4186 1008 -4187 0 4184 -4185 4186 1008 -4188 0 4184 -4185 4186 1008 4189 0 c 1-1 --> 0 c (-b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ b^{1, 1008}_0 ∧ -p_1008) -> (-b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ -b^{1, 1009}_0) c in CNF: c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ p_1008 ∨ -b^{1, 1009}_2 c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ p_1008 ∨ -b^{1, 1009}_1 c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ p_1008 ∨ -b^{1, 1009}_0 c in DIMACS: 4184 4185 -4186 1008 -4187 0 4184 4185 -4186 1008 -4188 0 4184 4185 -4186 1008 -4189 0 c 0-1 --> -1 c (-b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ -b^{1, 1008}_0 ∧ -p_1008) -> ( b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ b^{1, 1009}_0) c in CNF: c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ p_1008 ∨ b^{1, 1009}_2 c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ p_1008 ∨ -b^{1, 1009}_1 c b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ p_1008 ∨ b^{1, 1009}_0 c in DIMACS: 4184 4185 4186 1008 4187 0 4184 4185 4186 1008 -4188 0 4184 4185 4186 1008 4189 0 c -1-1 --> -2 c ( b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ b^{1, 1008}_0 ∧ -p_1008) -> ( b^{1, 1009}_2 ∧ b^{1, 1009}_1 ∧ -b^{1, 1009}_0) c in CNF: c -b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ p_1008 ∨ b^{1, 1009}_2 c -b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ p_1008 ∨ b^{1, 1009}_1 c -b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ p_1008 ∨ -b^{1, 1009}_0 c in DIMACS: -4184 4185 -4186 1008 4187 0 -4184 4185 -4186 1008 4188 0 -4184 4185 -4186 1008 -4189 0 c -2-1 --> break c ( b^{1, 1008}_2 ∧ b^{1, 1008}_1 ∧ -b^{1, 1008}_0 ∧ -p_1008) -> break c in CNF: c -b^{1, 1008}_2 ∨ -b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ p_1008 ∨ break c in DIMACS: -4184 -4185 4186 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1008}_2 ∧ -b^{1, 1008}_1 ∧ -b^{1, 1008}_0 ∧ true) c in CNF: c -b^{1, 1008}_2 ∨ b^{1, 1008}_1 ∨ b^{1, 1008}_0 ∨ false c in DIMACS: -4184 4185 4186 0 c 3 does not represent an automaton state. c -(-b^{1, 1008}_2 ∧ b^{1, 1008}_1 ∧ b^{1, 1008}_0 ∧ true) c in CNF: c b^{1, 1008}_2 ∨ -b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ false c in DIMACS: 4184 -4185 -4186 0 c -3 does not represent an automaton state. c -( b^{1, 1008}_2 ∧ b^{1, 1008}_1 ∧ b^{1, 1008}_0 ∧ true) c in CNF: c -b^{1, 1008}_2 ∨ -b^{1, 1008}_1 ∨ -b^{1, 1008}_0 ∨ false c in DIMACS: -4184 -4185 -4186 0 c i = 1009 c -2+1 --> -1 c ( b^{1, 1009}_2 ∧ b^{1, 1009}_1 ∧ -b^{1, 1009}_0 ∧ p_1009) -> ( b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ b^{1, 1010}_0) c in CNF: c -b^{1, 1009}_2 ∨ -b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ -p_1009 ∨ b^{1, 1010}_2 c -b^{1, 1009}_2 ∨ -b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ -p_1009 ∨ -b^{1, 1010}_1 c -b^{1, 1009}_2 ∨ -b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ -p_1009 ∨ b^{1, 1010}_0 c in DIMACS: -4187 -4188 4189 -1009 4190 0 -4187 -4188 4189 -1009 -4191 0 -4187 -4188 4189 -1009 4192 0 c -1+1 --> 0 c ( b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ b^{1, 1009}_0 ∧ p_1009) -> (-b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ -b^{1, 1010}_0) c in CNF: c -b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ -p_1009 ∨ -b^{1, 1010}_2 c -b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ -p_1009 ∨ -b^{1, 1010}_1 c -b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ -p_1009 ∨ -b^{1, 1010}_0 c in DIMACS: -4187 4188 -4189 -1009 -4190 0 -4187 4188 -4189 -1009 -4191 0 -4187 4188 -4189 -1009 -4192 0 c 0+1 --> 1 c (-b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ -b^{1, 1009}_0 ∧ p_1009) -> (-b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ b^{1, 1010}_0) c in CNF: c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ -p_1009 ∨ -b^{1, 1010}_2 c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ -p_1009 ∨ -b^{1, 1010}_1 c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ -p_1009 ∨ b^{1, 1010}_0 c in DIMACS: 4187 4188 4189 -1009 -4190 0 4187 4188 4189 -1009 -4191 0 4187 4188 4189 -1009 4192 0 c 1+1 --> 2 c (-b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ b^{1, 1009}_0 ∧ p_1009) -> (-b^{1, 1010}_2 ∧ b^{1, 1010}_1 ∧ -b^{1, 1010}_0) c in CNF: c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ -p_1009 ∨ -b^{1, 1010}_2 c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ -p_1009 ∨ b^{1, 1010}_1 c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ -p_1009 ∨ -b^{1, 1010}_0 c in DIMACS: 4187 4188 -4189 -1009 -4190 0 4187 4188 -4189 -1009 4191 0 4187 4188 -4189 -1009 -4192 0 c 2+1 --> break c (-b^{1, 1009}_2 ∧ b^{1, 1009}_1 ∧ -b^{1, 1009}_0 ∧ p_1009) -> break c in CNF: c b^{1, 1009}_2 ∨ -b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ -p_1009 ∨ break c in DIMACS: 4187 -4188 4189 -1009 1162 0 c 2-1 --> 1 c (-b^{1, 1009}_2 ∧ b^{1, 1009}_1 ∧ -b^{1, 1009}_0 ∧ -p_1009) -> (-b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ b^{1, 1010}_0) c in CNF: c b^{1, 1009}_2 ∨ -b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ p_1009 ∨ -b^{1, 1010}_2 c b^{1, 1009}_2 ∨ -b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ p_1009 ∨ -b^{1, 1010}_1 c b^{1, 1009}_2 ∨ -b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ p_1009 ∨ b^{1, 1010}_0 c in DIMACS: 4187 -4188 4189 1009 -4190 0 4187 -4188 4189 1009 -4191 0 4187 -4188 4189 1009 4192 0 c 1-1 --> 0 c (-b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ b^{1, 1009}_0 ∧ -p_1009) -> (-b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ -b^{1, 1010}_0) c in CNF: c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ p_1009 ∨ -b^{1, 1010}_2 c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ p_1009 ∨ -b^{1, 1010}_1 c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ p_1009 ∨ -b^{1, 1010}_0 c in DIMACS: 4187 4188 -4189 1009 -4190 0 4187 4188 -4189 1009 -4191 0 4187 4188 -4189 1009 -4192 0 c 0-1 --> -1 c (-b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ -b^{1, 1009}_0 ∧ -p_1009) -> ( b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ b^{1, 1010}_0) c in CNF: c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ p_1009 ∨ b^{1, 1010}_2 c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ p_1009 ∨ -b^{1, 1010}_1 c b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ p_1009 ∨ b^{1, 1010}_0 c in DIMACS: 4187 4188 4189 1009 4190 0 4187 4188 4189 1009 -4191 0 4187 4188 4189 1009 4192 0 c -1-1 --> -2 c ( b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ b^{1, 1009}_0 ∧ -p_1009) -> ( b^{1, 1010}_2 ∧ b^{1, 1010}_1 ∧ -b^{1, 1010}_0) c in CNF: c -b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ p_1009 ∨ b^{1, 1010}_2 c -b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ p_1009 ∨ b^{1, 1010}_1 c -b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ p_1009 ∨ -b^{1, 1010}_0 c in DIMACS: -4187 4188 -4189 1009 4190 0 -4187 4188 -4189 1009 4191 0 -4187 4188 -4189 1009 -4192 0 c -2-1 --> break c ( b^{1, 1009}_2 ∧ b^{1, 1009}_1 ∧ -b^{1, 1009}_0 ∧ -p_1009) -> break c in CNF: c -b^{1, 1009}_2 ∨ -b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ p_1009 ∨ break c in DIMACS: -4187 -4188 4189 1009 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1009}_2 ∧ -b^{1, 1009}_1 ∧ -b^{1, 1009}_0 ∧ true) c in CNF: c -b^{1, 1009}_2 ∨ b^{1, 1009}_1 ∨ b^{1, 1009}_0 ∨ false c in DIMACS: -4187 4188 4189 0 c 3 does not represent an automaton state. c -(-b^{1, 1009}_2 ∧ b^{1, 1009}_1 ∧ b^{1, 1009}_0 ∧ true) c in CNF: c b^{1, 1009}_2 ∨ -b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ false c in DIMACS: 4187 -4188 -4189 0 c -3 does not represent an automaton state. c -( b^{1, 1009}_2 ∧ b^{1, 1009}_1 ∧ b^{1, 1009}_0 ∧ true) c in CNF: c -b^{1, 1009}_2 ∨ -b^{1, 1009}_1 ∨ -b^{1, 1009}_0 ∨ false c in DIMACS: -4187 -4188 -4189 0 c i = 1010 c -2+1 --> -1 c ( b^{1, 1010}_2 ∧ b^{1, 1010}_1 ∧ -b^{1, 1010}_0 ∧ p_1010) -> ( b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ b^{1, 1011}_0) c in CNF: c -b^{1, 1010}_2 ∨ -b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ -p_1010 ∨ b^{1, 1011}_2 c -b^{1, 1010}_2 ∨ -b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ -p_1010 ∨ -b^{1, 1011}_1 c -b^{1, 1010}_2 ∨ -b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ -p_1010 ∨ b^{1, 1011}_0 c in DIMACS: -4190 -4191 4192 -1010 4193 0 -4190 -4191 4192 -1010 -4194 0 -4190 -4191 4192 -1010 4195 0 c -1+1 --> 0 c ( b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ b^{1, 1010}_0 ∧ p_1010) -> (-b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ -b^{1, 1011}_0) c in CNF: c -b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ -p_1010 ∨ -b^{1, 1011}_2 c -b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ -p_1010 ∨ -b^{1, 1011}_1 c -b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ -p_1010 ∨ -b^{1, 1011}_0 c in DIMACS: -4190 4191 -4192 -1010 -4193 0 -4190 4191 -4192 -1010 -4194 0 -4190 4191 -4192 -1010 -4195 0 c 0+1 --> 1 c (-b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ -b^{1, 1010}_0 ∧ p_1010) -> (-b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ b^{1, 1011}_0) c in CNF: c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ -p_1010 ∨ -b^{1, 1011}_2 c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ -p_1010 ∨ -b^{1, 1011}_1 c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ -p_1010 ∨ b^{1, 1011}_0 c in DIMACS: 4190 4191 4192 -1010 -4193 0 4190 4191 4192 -1010 -4194 0 4190 4191 4192 -1010 4195 0 c 1+1 --> 2 c (-b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ b^{1, 1010}_0 ∧ p_1010) -> (-b^{1, 1011}_2 ∧ b^{1, 1011}_1 ∧ -b^{1, 1011}_0) c in CNF: c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ -p_1010 ∨ -b^{1, 1011}_2 c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ -p_1010 ∨ b^{1, 1011}_1 c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ -p_1010 ∨ -b^{1, 1011}_0 c in DIMACS: 4190 4191 -4192 -1010 -4193 0 4190 4191 -4192 -1010 4194 0 4190 4191 -4192 -1010 -4195 0 c 2+1 --> break c (-b^{1, 1010}_2 ∧ b^{1, 1010}_1 ∧ -b^{1, 1010}_0 ∧ p_1010) -> break c in CNF: c b^{1, 1010}_2 ∨ -b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ -p_1010 ∨ break c in DIMACS: 4190 -4191 4192 -1010 1162 0 c 2-1 --> 1 c (-b^{1, 1010}_2 ∧ b^{1, 1010}_1 ∧ -b^{1, 1010}_0 ∧ -p_1010) -> (-b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ b^{1, 1011}_0) c in CNF: c b^{1, 1010}_2 ∨ -b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ p_1010 ∨ -b^{1, 1011}_2 c b^{1, 1010}_2 ∨ -b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ p_1010 ∨ -b^{1, 1011}_1 c b^{1, 1010}_2 ∨ -b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ p_1010 ∨ b^{1, 1011}_0 c in DIMACS: 4190 -4191 4192 1010 -4193 0 4190 -4191 4192 1010 -4194 0 4190 -4191 4192 1010 4195 0 c 1-1 --> 0 c (-b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ b^{1, 1010}_0 ∧ -p_1010) -> (-b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ -b^{1, 1011}_0) c in CNF: c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ p_1010 ∨ -b^{1, 1011}_2 c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ p_1010 ∨ -b^{1, 1011}_1 c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ p_1010 ∨ -b^{1, 1011}_0 c in DIMACS: 4190 4191 -4192 1010 -4193 0 4190 4191 -4192 1010 -4194 0 4190 4191 -4192 1010 -4195 0 c 0-1 --> -1 c (-b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ -b^{1, 1010}_0 ∧ -p_1010) -> ( b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ b^{1, 1011}_0) c in CNF: c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ p_1010 ∨ b^{1, 1011}_2 c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ p_1010 ∨ -b^{1, 1011}_1 c b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ p_1010 ∨ b^{1, 1011}_0 c in DIMACS: 4190 4191 4192 1010 4193 0 4190 4191 4192 1010 -4194 0 4190 4191 4192 1010 4195 0 c -1-1 --> -2 c ( b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ b^{1, 1010}_0 ∧ -p_1010) -> ( b^{1, 1011}_2 ∧ b^{1, 1011}_1 ∧ -b^{1, 1011}_0) c in CNF: c -b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ p_1010 ∨ b^{1, 1011}_2 c -b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ p_1010 ∨ b^{1, 1011}_1 c -b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ p_1010 ∨ -b^{1, 1011}_0 c in DIMACS: -4190 4191 -4192 1010 4193 0 -4190 4191 -4192 1010 4194 0 -4190 4191 -4192 1010 -4195 0 c -2-1 --> break c ( b^{1, 1010}_2 ∧ b^{1, 1010}_1 ∧ -b^{1, 1010}_0 ∧ -p_1010) -> break c in CNF: c -b^{1, 1010}_2 ∨ -b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ p_1010 ∨ break c in DIMACS: -4190 -4191 4192 1010 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1010}_2 ∧ -b^{1, 1010}_1 ∧ -b^{1, 1010}_0 ∧ true) c in CNF: c -b^{1, 1010}_2 ∨ b^{1, 1010}_1 ∨ b^{1, 1010}_0 ∨ false c in DIMACS: -4190 4191 4192 0 c 3 does not represent an automaton state. c -(-b^{1, 1010}_2 ∧ b^{1, 1010}_1 ∧ b^{1, 1010}_0 ∧ true) c in CNF: c b^{1, 1010}_2 ∨ -b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ false c in DIMACS: 4190 -4191 -4192 0 c -3 does not represent an automaton state. c -( b^{1, 1010}_2 ∧ b^{1, 1010}_1 ∧ b^{1, 1010}_0 ∧ true) c in CNF: c -b^{1, 1010}_2 ∨ -b^{1, 1010}_1 ∨ -b^{1, 1010}_0 ∨ false c in DIMACS: -4190 -4191 -4192 0 c i = 1011 c -2+1 --> -1 c ( b^{1, 1011}_2 ∧ b^{1, 1011}_1 ∧ -b^{1, 1011}_0 ∧ p_1011) -> ( b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ b^{1, 1012}_0) c in CNF: c -b^{1, 1011}_2 ∨ -b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ -p_1011 ∨ b^{1, 1012}_2 c -b^{1, 1011}_2 ∨ -b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ -p_1011 ∨ -b^{1, 1012}_1 c -b^{1, 1011}_2 ∨ -b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ -p_1011 ∨ b^{1, 1012}_0 c in DIMACS: -4193 -4194 4195 -1011 4196 0 -4193 -4194 4195 -1011 -4197 0 -4193 -4194 4195 -1011 4198 0 c -1+1 --> 0 c ( b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ b^{1, 1011}_0 ∧ p_1011) -> (-b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ -b^{1, 1012}_0) c in CNF: c -b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ -p_1011 ∨ -b^{1, 1012}_2 c -b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ -p_1011 ∨ -b^{1, 1012}_1 c -b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ -p_1011 ∨ -b^{1, 1012}_0 c in DIMACS: -4193 4194 -4195 -1011 -4196 0 -4193 4194 -4195 -1011 -4197 0 -4193 4194 -4195 -1011 -4198 0 c 0+1 --> 1 c (-b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ -b^{1, 1011}_0 ∧ p_1011) -> (-b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ b^{1, 1012}_0) c in CNF: c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ -p_1011 ∨ -b^{1, 1012}_2 c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ -p_1011 ∨ -b^{1, 1012}_1 c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ -p_1011 ∨ b^{1, 1012}_0 c in DIMACS: 4193 4194 4195 -1011 -4196 0 4193 4194 4195 -1011 -4197 0 4193 4194 4195 -1011 4198 0 c 1+1 --> 2 c (-b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ b^{1, 1011}_0 ∧ p_1011) -> (-b^{1, 1012}_2 ∧ b^{1, 1012}_1 ∧ -b^{1, 1012}_0) c in CNF: c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ -p_1011 ∨ -b^{1, 1012}_2 c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ -p_1011 ∨ b^{1, 1012}_1 c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ -p_1011 ∨ -b^{1, 1012}_0 c in DIMACS: 4193 4194 -4195 -1011 -4196 0 4193 4194 -4195 -1011 4197 0 4193 4194 -4195 -1011 -4198 0 c 2+1 --> break c (-b^{1, 1011}_2 ∧ b^{1, 1011}_1 ∧ -b^{1, 1011}_0 ∧ p_1011) -> break c in CNF: c b^{1, 1011}_2 ∨ -b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ -p_1011 ∨ break c in DIMACS: 4193 -4194 4195 -1011 1162 0 c 2-1 --> 1 c (-b^{1, 1011}_2 ∧ b^{1, 1011}_1 ∧ -b^{1, 1011}_0 ∧ -p_1011) -> (-b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ b^{1, 1012}_0) c in CNF: c b^{1, 1011}_2 ∨ -b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ p_1011 ∨ -b^{1, 1012}_2 c b^{1, 1011}_2 ∨ -b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ p_1011 ∨ -b^{1, 1012}_1 c b^{1, 1011}_2 ∨ -b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ p_1011 ∨ b^{1, 1012}_0 c in DIMACS: 4193 -4194 4195 1011 -4196 0 4193 -4194 4195 1011 -4197 0 4193 -4194 4195 1011 4198 0 c 1-1 --> 0 c (-b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ b^{1, 1011}_0 ∧ -p_1011) -> (-b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ -b^{1, 1012}_0) c in CNF: c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ p_1011 ∨ -b^{1, 1012}_2 c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ p_1011 ∨ -b^{1, 1012}_1 c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ p_1011 ∨ -b^{1, 1012}_0 c in DIMACS: 4193 4194 -4195 1011 -4196 0 4193 4194 -4195 1011 -4197 0 4193 4194 -4195 1011 -4198 0 c 0-1 --> -1 c (-b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ -b^{1, 1011}_0 ∧ -p_1011) -> ( b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ b^{1, 1012}_0) c in CNF: c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ p_1011 ∨ b^{1, 1012}_2 c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ p_1011 ∨ -b^{1, 1012}_1 c b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ p_1011 ∨ b^{1, 1012}_0 c in DIMACS: 4193 4194 4195 1011 4196 0 4193 4194 4195 1011 -4197 0 4193 4194 4195 1011 4198 0 c -1-1 --> -2 c ( b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ b^{1, 1011}_0 ∧ -p_1011) -> ( b^{1, 1012}_2 ∧ b^{1, 1012}_1 ∧ -b^{1, 1012}_0) c in CNF: c -b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ p_1011 ∨ b^{1, 1012}_2 c -b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ p_1011 ∨ b^{1, 1012}_1 c -b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ p_1011 ∨ -b^{1, 1012}_0 c in DIMACS: -4193 4194 -4195 1011 4196 0 -4193 4194 -4195 1011 4197 0 -4193 4194 -4195 1011 -4198 0 c -2-1 --> break c ( b^{1, 1011}_2 ∧ b^{1, 1011}_1 ∧ -b^{1, 1011}_0 ∧ -p_1011) -> break c in CNF: c -b^{1, 1011}_2 ∨ -b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ p_1011 ∨ break c in DIMACS: -4193 -4194 4195 1011 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1011}_2 ∧ -b^{1, 1011}_1 ∧ -b^{1, 1011}_0 ∧ true) c in CNF: c -b^{1, 1011}_2 ∨ b^{1, 1011}_1 ∨ b^{1, 1011}_0 ∨ false c in DIMACS: -4193 4194 4195 0 c 3 does not represent an automaton state. c -(-b^{1, 1011}_2 ∧ b^{1, 1011}_1 ∧ b^{1, 1011}_0 ∧ true) c in CNF: c b^{1, 1011}_2 ∨ -b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ false c in DIMACS: 4193 -4194 -4195 0 c -3 does not represent an automaton state. c -( b^{1, 1011}_2 ∧ b^{1, 1011}_1 ∧ b^{1, 1011}_0 ∧ true) c in CNF: c -b^{1, 1011}_2 ∨ -b^{1, 1011}_1 ∨ -b^{1, 1011}_0 ∨ false c in DIMACS: -4193 -4194 -4195 0 c i = 1012 c -2+1 --> -1 c ( b^{1, 1012}_2 ∧ b^{1, 1012}_1 ∧ -b^{1, 1012}_0 ∧ p_1012) -> ( b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ b^{1, 1013}_0) c in CNF: c -b^{1, 1012}_2 ∨ -b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ -p_1012 ∨ b^{1, 1013}_2 c -b^{1, 1012}_2 ∨ -b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ -p_1012 ∨ -b^{1, 1013}_1 c -b^{1, 1012}_2 ∨ -b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ -p_1012 ∨ b^{1, 1013}_0 c in DIMACS: -4196 -4197 4198 -1012 4199 0 -4196 -4197 4198 -1012 -4200 0 -4196 -4197 4198 -1012 4201 0 c -1+1 --> 0 c ( b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ b^{1, 1012}_0 ∧ p_1012) -> (-b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ -b^{1, 1013}_0) c in CNF: c -b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ -p_1012 ∨ -b^{1, 1013}_2 c -b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ -p_1012 ∨ -b^{1, 1013}_1 c -b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ -p_1012 ∨ -b^{1, 1013}_0 c in DIMACS: -4196 4197 -4198 -1012 -4199 0 -4196 4197 -4198 -1012 -4200 0 -4196 4197 -4198 -1012 -4201 0 c 0+1 --> 1 c (-b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ -b^{1, 1012}_0 ∧ p_1012) -> (-b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ b^{1, 1013}_0) c in CNF: c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ -p_1012 ∨ -b^{1, 1013}_2 c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ -p_1012 ∨ -b^{1, 1013}_1 c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ -p_1012 ∨ b^{1, 1013}_0 c in DIMACS: 4196 4197 4198 -1012 -4199 0 4196 4197 4198 -1012 -4200 0 4196 4197 4198 -1012 4201 0 c 1+1 --> 2 c (-b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ b^{1, 1012}_0 ∧ p_1012) -> (-b^{1, 1013}_2 ∧ b^{1, 1013}_1 ∧ -b^{1, 1013}_0) c in CNF: c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ -p_1012 ∨ -b^{1, 1013}_2 c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ -p_1012 ∨ b^{1, 1013}_1 c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ -p_1012 ∨ -b^{1, 1013}_0 c in DIMACS: 4196 4197 -4198 -1012 -4199 0 4196 4197 -4198 -1012 4200 0 4196 4197 -4198 -1012 -4201 0 c 2+1 --> break c (-b^{1, 1012}_2 ∧ b^{1, 1012}_1 ∧ -b^{1, 1012}_0 ∧ p_1012) -> break c in CNF: c b^{1, 1012}_2 ∨ -b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ -p_1012 ∨ break c in DIMACS: 4196 -4197 4198 -1012 1162 0 c 2-1 --> 1 c (-b^{1, 1012}_2 ∧ b^{1, 1012}_1 ∧ -b^{1, 1012}_0 ∧ -p_1012) -> (-b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ b^{1, 1013}_0) c in CNF: c b^{1, 1012}_2 ∨ -b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ p_1012 ∨ -b^{1, 1013}_2 c b^{1, 1012}_2 ∨ -b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ p_1012 ∨ -b^{1, 1013}_1 c b^{1, 1012}_2 ∨ -b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ p_1012 ∨ b^{1, 1013}_0 c in DIMACS: 4196 -4197 4198 1012 -4199 0 4196 -4197 4198 1012 -4200 0 4196 -4197 4198 1012 4201 0 c 1-1 --> 0 c (-b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ b^{1, 1012}_0 ∧ -p_1012) -> (-b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ -b^{1, 1013}_0) c in CNF: c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ p_1012 ∨ -b^{1, 1013}_2 c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ p_1012 ∨ -b^{1, 1013}_1 c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ p_1012 ∨ -b^{1, 1013}_0 c in DIMACS: 4196 4197 -4198 1012 -4199 0 4196 4197 -4198 1012 -4200 0 4196 4197 -4198 1012 -4201 0 c 0-1 --> -1 c (-b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ -b^{1, 1012}_0 ∧ -p_1012) -> ( b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ b^{1, 1013}_0) c in CNF: c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ p_1012 ∨ b^{1, 1013}_2 c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ p_1012 ∨ -b^{1, 1013}_1 c b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ p_1012 ∨ b^{1, 1013}_0 c in DIMACS: 4196 4197 4198 1012 4199 0 4196 4197 4198 1012 -4200 0 4196 4197 4198 1012 4201 0 c -1-1 --> -2 c ( b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ b^{1, 1012}_0 ∧ -p_1012) -> ( b^{1, 1013}_2 ∧ b^{1, 1013}_1 ∧ -b^{1, 1013}_0) c in CNF: c -b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ p_1012 ∨ b^{1, 1013}_2 c -b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ p_1012 ∨ b^{1, 1013}_1 c -b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ p_1012 ∨ -b^{1, 1013}_0 c in DIMACS: -4196 4197 -4198 1012 4199 0 -4196 4197 -4198 1012 4200 0 -4196 4197 -4198 1012 -4201 0 c -2-1 --> break c ( b^{1, 1012}_2 ∧ b^{1, 1012}_1 ∧ -b^{1, 1012}_0 ∧ -p_1012) -> break c in CNF: c -b^{1, 1012}_2 ∨ -b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ p_1012 ∨ break c in DIMACS: -4196 -4197 4198 1012 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1012}_2 ∧ -b^{1, 1012}_1 ∧ -b^{1, 1012}_0 ∧ true) c in CNF: c -b^{1, 1012}_2 ∨ b^{1, 1012}_1 ∨ b^{1, 1012}_0 ∨ false c in DIMACS: -4196 4197 4198 0 c 3 does not represent an automaton state. c -(-b^{1, 1012}_2 ∧ b^{1, 1012}_1 ∧ b^{1, 1012}_0 ∧ true) c in CNF: c b^{1, 1012}_2 ∨ -b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ false c in DIMACS: 4196 -4197 -4198 0 c -3 does not represent an automaton state. c -( b^{1, 1012}_2 ∧ b^{1, 1012}_1 ∧ b^{1, 1012}_0 ∧ true) c in CNF: c -b^{1, 1012}_2 ∨ -b^{1, 1012}_1 ∨ -b^{1, 1012}_0 ∨ false c in DIMACS: -4196 -4197 -4198 0 c i = 1013 c -2+1 --> -1 c ( b^{1, 1013}_2 ∧ b^{1, 1013}_1 ∧ -b^{1, 1013}_0 ∧ p_1013) -> ( b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ b^{1, 1014}_0) c in CNF: c -b^{1, 1013}_2 ∨ -b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ -p_1013 ∨ b^{1, 1014}_2 c -b^{1, 1013}_2 ∨ -b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ -p_1013 ∨ -b^{1, 1014}_1 c -b^{1, 1013}_2 ∨ -b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ -p_1013 ∨ b^{1, 1014}_0 c in DIMACS: -4199 -4200 4201 -1013 4202 0 -4199 -4200 4201 -1013 -4203 0 -4199 -4200 4201 -1013 4204 0 c -1+1 --> 0 c ( b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ b^{1, 1013}_0 ∧ p_1013) -> (-b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ -b^{1, 1014}_0) c in CNF: c -b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ -p_1013 ∨ -b^{1, 1014}_2 c -b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ -p_1013 ∨ -b^{1, 1014}_1 c -b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ -p_1013 ∨ -b^{1, 1014}_0 c in DIMACS: -4199 4200 -4201 -1013 -4202 0 -4199 4200 -4201 -1013 -4203 0 -4199 4200 -4201 -1013 -4204 0 c 0+1 --> 1 c (-b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ -b^{1, 1013}_0 ∧ p_1013) -> (-b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ b^{1, 1014}_0) c in CNF: c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ -p_1013 ∨ -b^{1, 1014}_2 c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ -p_1013 ∨ -b^{1, 1014}_1 c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ -p_1013 ∨ b^{1, 1014}_0 c in DIMACS: 4199 4200 4201 -1013 -4202 0 4199 4200 4201 -1013 -4203 0 4199 4200 4201 -1013 4204 0 c 1+1 --> 2 c (-b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ b^{1, 1013}_0 ∧ p_1013) -> (-b^{1, 1014}_2 ∧ b^{1, 1014}_1 ∧ -b^{1, 1014}_0) c in CNF: c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ -p_1013 ∨ -b^{1, 1014}_2 c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ -p_1013 ∨ b^{1, 1014}_1 c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ -p_1013 ∨ -b^{1, 1014}_0 c in DIMACS: 4199 4200 -4201 -1013 -4202 0 4199 4200 -4201 -1013 4203 0 4199 4200 -4201 -1013 -4204 0 c 2+1 --> break c (-b^{1, 1013}_2 ∧ b^{1, 1013}_1 ∧ -b^{1, 1013}_0 ∧ p_1013) -> break c in CNF: c b^{1, 1013}_2 ∨ -b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ -p_1013 ∨ break c in DIMACS: 4199 -4200 4201 -1013 1162 0 c 2-1 --> 1 c (-b^{1, 1013}_2 ∧ b^{1, 1013}_1 ∧ -b^{1, 1013}_0 ∧ -p_1013) -> (-b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ b^{1, 1014}_0) c in CNF: c b^{1, 1013}_2 ∨ -b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ p_1013 ∨ -b^{1, 1014}_2 c b^{1, 1013}_2 ∨ -b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ p_1013 ∨ -b^{1, 1014}_1 c b^{1, 1013}_2 ∨ -b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ p_1013 ∨ b^{1, 1014}_0 c in DIMACS: 4199 -4200 4201 1013 -4202 0 4199 -4200 4201 1013 -4203 0 4199 -4200 4201 1013 4204 0 c 1-1 --> 0 c (-b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ b^{1, 1013}_0 ∧ -p_1013) -> (-b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ -b^{1, 1014}_0) c in CNF: c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ p_1013 ∨ -b^{1, 1014}_2 c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ p_1013 ∨ -b^{1, 1014}_1 c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ p_1013 ∨ -b^{1, 1014}_0 c in DIMACS: 4199 4200 -4201 1013 -4202 0 4199 4200 -4201 1013 -4203 0 4199 4200 -4201 1013 -4204 0 c 0-1 --> -1 c (-b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ -b^{1, 1013}_0 ∧ -p_1013) -> ( b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ b^{1, 1014}_0) c in CNF: c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ p_1013 ∨ b^{1, 1014}_2 c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ p_1013 ∨ -b^{1, 1014}_1 c b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ p_1013 ∨ b^{1, 1014}_0 c in DIMACS: 4199 4200 4201 1013 4202 0 4199 4200 4201 1013 -4203 0 4199 4200 4201 1013 4204 0 c -1-1 --> -2 c ( b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ b^{1, 1013}_0 ∧ -p_1013) -> ( b^{1, 1014}_2 ∧ b^{1, 1014}_1 ∧ -b^{1, 1014}_0) c in CNF: c -b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ p_1013 ∨ b^{1, 1014}_2 c -b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ p_1013 ∨ b^{1, 1014}_1 c -b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ p_1013 ∨ -b^{1, 1014}_0 c in DIMACS: -4199 4200 -4201 1013 4202 0 -4199 4200 -4201 1013 4203 0 -4199 4200 -4201 1013 -4204 0 c -2-1 --> break c ( b^{1, 1013}_2 ∧ b^{1, 1013}_1 ∧ -b^{1, 1013}_0 ∧ -p_1013) -> break c in CNF: c -b^{1, 1013}_2 ∨ -b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ p_1013 ∨ break c in DIMACS: -4199 -4200 4201 1013 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1013}_2 ∧ -b^{1, 1013}_1 ∧ -b^{1, 1013}_0 ∧ true) c in CNF: c -b^{1, 1013}_2 ∨ b^{1, 1013}_1 ∨ b^{1, 1013}_0 ∨ false c in DIMACS: -4199 4200 4201 0 c 3 does not represent an automaton state. c -(-b^{1, 1013}_2 ∧ b^{1, 1013}_1 ∧ b^{1, 1013}_0 ∧ true) c in CNF: c b^{1, 1013}_2 ∨ -b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ false c in DIMACS: 4199 -4200 -4201 0 c -3 does not represent an automaton state. c -( b^{1, 1013}_2 ∧ b^{1, 1013}_1 ∧ b^{1, 1013}_0 ∧ true) c in CNF: c -b^{1, 1013}_2 ∨ -b^{1, 1013}_1 ∨ -b^{1, 1013}_0 ∨ false c in DIMACS: -4199 -4200 -4201 0 c i = 1014 c -2+1 --> -1 c ( b^{1, 1014}_2 ∧ b^{1, 1014}_1 ∧ -b^{1, 1014}_0 ∧ p_1014) -> ( b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ b^{1, 1015}_0) c in CNF: c -b^{1, 1014}_2 ∨ -b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ -p_1014 ∨ b^{1, 1015}_2 c -b^{1, 1014}_2 ∨ -b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ -p_1014 ∨ -b^{1, 1015}_1 c -b^{1, 1014}_2 ∨ -b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ -p_1014 ∨ b^{1, 1015}_0 c in DIMACS: -4202 -4203 4204 -1014 4205 0 -4202 -4203 4204 -1014 -4206 0 -4202 -4203 4204 -1014 4207 0 c -1+1 --> 0 c ( b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ b^{1, 1014}_0 ∧ p_1014) -> (-b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ -b^{1, 1015}_0) c in CNF: c -b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ -p_1014 ∨ -b^{1, 1015}_2 c -b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ -p_1014 ∨ -b^{1, 1015}_1 c -b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ -p_1014 ∨ -b^{1, 1015}_0 c in DIMACS: -4202 4203 -4204 -1014 -4205 0 -4202 4203 -4204 -1014 -4206 0 -4202 4203 -4204 -1014 -4207 0 c 0+1 --> 1 c (-b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ -b^{1, 1014}_0 ∧ p_1014) -> (-b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ b^{1, 1015}_0) c in CNF: c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ -p_1014 ∨ -b^{1, 1015}_2 c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ -p_1014 ∨ -b^{1, 1015}_1 c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ -p_1014 ∨ b^{1, 1015}_0 c in DIMACS: 4202 4203 4204 -1014 -4205 0 4202 4203 4204 -1014 -4206 0 4202 4203 4204 -1014 4207 0 c 1+1 --> 2 c (-b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ b^{1, 1014}_0 ∧ p_1014) -> (-b^{1, 1015}_2 ∧ b^{1, 1015}_1 ∧ -b^{1, 1015}_0) c in CNF: c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ -p_1014 ∨ -b^{1, 1015}_2 c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ -p_1014 ∨ b^{1, 1015}_1 c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ -p_1014 ∨ -b^{1, 1015}_0 c in DIMACS: 4202 4203 -4204 -1014 -4205 0 4202 4203 -4204 -1014 4206 0 4202 4203 -4204 -1014 -4207 0 c 2+1 --> break c (-b^{1, 1014}_2 ∧ b^{1, 1014}_1 ∧ -b^{1, 1014}_0 ∧ p_1014) -> break c in CNF: c b^{1, 1014}_2 ∨ -b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ -p_1014 ∨ break c in DIMACS: 4202 -4203 4204 -1014 1162 0 c 2-1 --> 1 c (-b^{1, 1014}_2 ∧ b^{1, 1014}_1 ∧ -b^{1, 1014}_0 ∧ -p_1014) -> (-b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ b^{1, 1015}_0) c in CNF: c b^{1, 1014}_2 ∨ -b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ p_1014 ∨ -b^{1, 1015}_2 c b^{1, 1014}_2 ∨ -b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ p_1014 ∨ -b^{1, 1015}_1 c b^{1, 1014}_2 ∨ -b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ p_1014 ∨ b^{1, 1015}_0 c in DIMACS: 4202 -4203 4204 1014 -4205 0 4202 -4203 4204 1014 -4206 0 4202 -4203 4204 1014 4207 0 c 1-1 --> 0 c (-b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ b^{1, 1014}_0 ∧ -p_1014) -> (-b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ -b^{1, 1015}_0) c in CNF: c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ p_1014 ∨ -b^{1, 1015}_2 c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ p_1014 ∨ -b^{1, 1015}_1 c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ p_1014 ∨ -b^{1, 1015}_0 c in DIMACS: 4202 4203 -4204 1014 -4205 0 4202 4203 -4204 1014 -4206 0 4202 4203 -4204 1014 -4207 0 c 0-1 --> -1 c (-b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ -b^{1, 1014}_0 ∧ -p_1014) -> ( b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ b^{1, 1015}_0) c in CNF: c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ p_1014 ∨ b^{1, 1015}_2 c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ p_1014 ∨ -b^{1, 1015}_1 c b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ p_1014 ∨ b^{1, 1015}_0 c in DIMACS: 4202 4203 4204 1014 4205 0 4202 4203 4204 1014 -4206 0 4202 4203 4204 1014 4207 0 c -1-1 --> -2 c ( b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ b^{1, 1014}_0 ∧ -p_1014) -> ( b^{1, 1015}_2 ∧ b^{1, 1015}_1 ∧ -b^{1, 1015}_0) c in CNF: c -b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ p_1014 ∨ b^{1, 1015}_2 c -b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ p_1014 ∨ b^{1, 1015}_1 c -b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ p_1014 ∨ -b^{1, 1015}_0 c in DIMACS: -4202 4203 -4204 1014 4205 0 -4202 4203 -4204 1014 4206 0 -4202 4203 -4204 1014 -4207 0 c -2-1 --> break c ( b^{1, 1014}_2 ∧ b^{1, 1014}_1 ∧ -b^{1, 1014}_0 ∧ -p_1014) -> break c in CNF: c -b^{1, 1014}_2 ∨ -b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ p_1014 ∨ break c in DIMACS: -4202 -4203 4204 1014 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1014}_2 ∧ -b^{1, 1014}_1 ∧ -b^{1, 1014}_0 ∧ true) c in CNF: c -b^{1, 1014}_2 ∨ b^{1, 1014}_1 ∨ b^{1, 1014}_0 ∨ false c in DIMACS: -4202 4203 4204 0 c 3 does not represent an automaton state. c -(-b^{1, 1014}_2 ∧ b^{1, 1014}_1 ∧ b^{1, 1014}_0 ∧ true) c in CNF: c b^{1, 1014}_2 ∨ -b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ false c in DIMACS: 4202 -4203 -4204 0 c -3 does not represent an automaton state. c -( b^{1, 1014}_2 ∧ b^{1, 1014}_1 ∧ b^{1, 1014}_0 ∧ true) c in CNF: c -b^{1, 1014}_2 ∨ -b^{1, 1014}_1 ∨ -b^{1, 1014}_0 ∨ false c in DIMACS: -4202 -4203 -4204 0 c i = 1015 c -2+1 --> -1 c ( b^{1, 1015}_2 ∧ b^{1, 1015}_1 ∧ -b^{1, 1015}_0 ∧ p_1015) -> ( b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ b^{1, 1016}_0) c in CNF: c -b^{1, 1015}_2 ∨ -b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ -p_1015 ∨ b^{1, 1016}_2 c -b^{1, 1015}_2 ∨ -b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ -p_1015 ∨ -b^{1, 1016}_1 c -b^{1, 1015}_2 ∨ -b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ -p_1015 ∨ b^{1, 1016}_0 c in DIMACS: -4205 -4206 4207 -1015 4208 0 -4205 -4206 4207 -1015 -4209 0 -4205 -4206 4207 -1015 4210 0 c -1+1 --> 0 c ( b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ b^{1, 1015}_0 ∧ p_1015) -> (-b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ -b^{1, 1016}_0) c in CNF: c -b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ -p_1015 ∨ -b^{1, 1016}_2 c -b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ -p_1015 ∨ -b^{1, 1016}_1 c -b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ -p_1015 ∨ -b^{1, 1016}_0 c in DIMACS: -4205 4206 -4207 -1015 -4208 0 -4205 4206 -4207 -1015 -4209 0 -4205 4206 -4207 -1015 -4210 0 c 0+1 --> 1 c (-b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ -b^{1, 1015}_0 ∧ p_1015) -> (-b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ b^{1, 1016}_0) c in CNF: c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ -p_1015 ∨ -b^{1, 1016}_2 c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ -p_1015 ∨ -b^{1, 1016}_1 c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ -p_1015 ∨ b^{1, 1016}_0 c in DIMACS: 4205 4206 4207 -1015 -4208 0 4205 4206 4207 -1015 -4209 0 4205 4206 4207 -1015 4210 0 c 1+1 --> 2 c (-b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ b^{1, 1015}_0 ∧ p_1015) -> (-b^{1, 1016}_2 ∧ b^{1, 1016}_1 ∧ -b^{1, 1016}_0) c in CNF: c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ -p_1015 ∨ -b^{1, 1016}_2 c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ -p_1015 ∨ b^{1, 1016}_1 c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ -p_1015 ∨ -b^{1, 1016}_0 c in DIMACS: 4205 4206 -4207 -1015 -4208 0 4205 4206 -4207 -1015 4209 0 4205 4206 -4207 -1015 -4210 0 c 2+1 --> break c (-b^{1, 1015}_2 ∧ b^{1, 1015}_1 ∧ -b^{1, 1015}_0 ∧ p_1015) -> break c in CNF: c b^{1, 1015}_2 ∨ -b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ -p_1015 ∨ break c in DIMACS: 4205 -4206 4207 -1015 1162 0 c 2-1 --> 1 c (-b^{1, 1015}_2 ∧ b^{1, 1015}_1 ∧ -b^{1, 1015}_0 ∧ -p_1015) -> (-b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ b^{1, 1016}_0) c in CNF: c b^{1, 1015}_2 ∨ -b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ p_1015 ∨ -b^{1, 1016}_2 c b^{1, 1015}_2 ∨ -b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ p_1015 ∨ -b^{1, 1016}_1 c b^{1, 1015}_2 ∨ -b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ p_1015 ∨ b^{1, 1016}_0 c in DIMACS: 4205 -4206 4207 1015 -4208 0 4205 -4206 4207 1015 -4209 0 4205 -4206 4207 1015 4210 0 c 1-1 --> 0 c (-b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ b^{1, 1015}_0 ∧ -p_1015) -> (-b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ -b^{1, 1016}_0) c in CNF: c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ p_1015 ∨ -b^{1, 1016}_2 c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ p_1015 ∨ -b^{1, 1016}_1 c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ p_1015 ∨ -b^{1, 1016}_0 c in DIMACS: 4205 4206 -4207 1015 -4208 0 4205 4206 -4207 1015 -4209 0 4205 4206 -4207 1015 -4210 0 c 0-1 --> -1 c (-b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ -b^{1, 1015}_0 ∧ -p_1015) -> ( b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ b^{1, 1016}_0) c in CNF: c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ p_1015 ∨ b^{1, 1016}_2 c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ p_1015 ∨ -b^{1, 1016}_1 c b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ p_1015 ∨ b^{1, 1016}_0 c in DIMACS: 4205 4206 4207 1015 4208 0 4205 4206 4207 1015 -4209 0 4205 4206 4207 1015 4210 0 c -1-1 --> -2 c ( b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ b^{1, 1015}_0 ∧ -p_1015) -> ( b^{1, 1016}_2 ∧ b^{1, 1016}_1 ∧ -b^{1, 1016}_0) c in CNF: c -b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ p_1015 ∨ b^{1, 1016}_2 c -b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ p_1015 ∨ b^{1, 1016}_1 c -b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ p_1015 ∨ -b^{1, 1016}_0 c in DIMACS: -4205 4206 -4207 1015 4208 0 -4205 4206 -4207 1015 4209 0 -4205 4206 -4207 1015 -4210 0 c -2-1 --> break c ( b^{1, 1015}_2 ∧ b^{1, 1015}_1 ∧ -b^{1, 1015}_0 ∧ -p_1015) -> break c in CNF: c -b^{1, 1015}_2 ∨ -b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ p_1015 ∨ break c in DIMACS: -4205 -4206 4207 1015 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1015}_2 ∧ -b^{1, 1015}_1 ∧ -b^{1, 1015}_0 ∧ true) c in CNF: c -b^{1, 1015}_2 ∨ b^{1, 1015}_1 ∨ b^{1, 1015}_0 ∨ false c in DIMACS: -4205 4206 4207 0 c 3 does not represent an automaton state. c -(-b^{1, 1015}_2 ∧ b^{1, 1015}_1 ∧ b^{1, 1015}_0 ∧ true) c in CNF: c b^{1, 1015}_2 ∨ -b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ false c in DIMACS: 4205 -4206 -4207 0 c -3 does not represent an automaton state. c -( b^{1, 1015}_2 ∧ b^{1, 1015}_1 ∧ b^{1, 1015}_0 ∧ true) c in CNF: c -b^{1, 1015}_2 ∨ -b^{1, 1015}_1 ∨ -b^{1, 1015}_0 ∨ false c in DIMACS: -4205 -4206 -4207 0 c i = 1016 c -2+1 --> -1 c ( b^{1, 1016}_2 ∧ b^{1, 1016}_1 ∧ -b^{1, 1016}_0 ∧ p_1016) -> ( b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ b^{1, 1017}_0) c in CNF: c -b^{1, 1016}_2 ∨ -b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ -p_1016 ∨ b^{1, 1017}_2 c -b^{1, 1016}_2 ∨ -b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ -p_1016 ∨ -b^{1, 1017}_1 c -b^{1, 1016}_2 ∨ -b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ -p_1016 ∨ b^{1, 1017}_0 c in DIMACS: -4208 -4209 4210 -1016 4211 0 -4208 -4209 4210 -1016 -4212 0 -4208 -4209 4210 -1016 4213 0 c -1+1 --> 0 c ( b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ b^{1, 1016}_0 ∧ p_1016) -> (-b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ -b^{1, 1017}_0) c in CNF: c -b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ -p_1016 ∨ -b^{1, 1017}_2 c -b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ -p_1016 ∨ -b^{1, 1017}_1 c -b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ -p_1016 ∨ -b^{1, 1017}_0 c in DIMACS: -4208 4209 -4210 -1016 -4211 0 -4208 4209 -4210 -1016 -4212 0 -4208 4209 -4210 -1016 -4213 0 c 0+1 --> 1 c (-b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ -b^{1, 1016}_0 ∧ p_1016) -> (-b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ b^{1, 1017}_0) c in CNF: c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ -p_1016 ∨ -b^{1, 1017}_2 c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ -p_1016 ∨ -b^{1, 1017}_1 c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ -p_1016 ∨ b^{1, 1017}_0 c in DIMACS: 4208 4209 4210 -1016 -4211 0 4208 4209 4210 -1016 -4212 0 4208 4209 4210 -1016 4213 0 c 1+1 --> 2 c (-b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ b^{1, 1016}_0 ∧ p_1016) -> (-b^{1, 1017}_2 ∧ b^{1, 1017}_1 ∧ -b^{1, 1017}_0) c in CNF: c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ -p_1016 ∨ -b^{1, 1017}_2 c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ -p_1016 ∨ b^{1, 1017}_1 c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ -p_1016 ∨ -b^{1, 1017}_0 c in DIMACS: 4208 4209 -4210 -1016 -4211 0 4208 4209 -4210 -1016 4212 0 4208 4209 -4210 -1016 -4213 0 c 2+1 --> break c (-b^{1, 1016}_2 ∧ b^{1, 1016}_1 ∧ -b^{1, 1016}_0 ∧ p_1016) -> break c in CNF: c b^{1, 1016}_2 ∨ -b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ -p_1016 ∨ break c in DIMACS: 4208 -4209 4210 -1016 1162 0 c 2-1 --> 1 c (-b^{1, 1016}_2 ∧ b^{1, 1016}_1 ∧ -b^{1, 1016}_0 ∧ -p_1016) -> (-b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ b^{1, 1017}_0) c in CNF: c b^{1, 1016}_2 ∨ -b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ p_1016 ∨ -b^{1, 1017}_2 c b^{1, 1016}_2 ∨ -b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ p_1016 ∨ -b^{1, 1017}_1 c b^{1, 1016}_2 ∨ -b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ p_1016 ∨ b^{1, 1017}_0 c in DIMACS: 4208 -4209 4210 1016 -4211 0 4208 -4209 4210 1016 -4212 0 4208 -4209 4210 1016 4213 0 c 1-1 --> 0 c (-b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ b^{1, 1016}_0 ∧ -p_1016) -> (-b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ -b^{1, 1017}_0) c in CNF: c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ p_1016 ∨ -b^{1, 1017}_2 c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ p_1016 ∨ -b^{1, 1017}_1 c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ p_1016 ∨ -b^{1, 1017}_0 c in DIMACS: 4208 4209 -4210 1016 -4211 0 4208 4209 -4210 1016 -4212 0 4208 4209 -4210 1016 -4213 0 c 0-1 --> -1 c (-b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ -b^{1, 1016}_0 ∧ -p_1016) -> ( b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ b^{1, 1017}_0) c in CNF: c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ p_1016 ∨ b^{1, 1017}_2 c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ p_1016 ∨ -b^{1, 1017}_1 c b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ p_1016 ∨ b^{1, 1017}_0 c in DIMACS: 4208 4209 4210 1016 4211 0 4208 4209 4210 1016 -4212 0 4208 4209 4210 1016 4213 0 c -1-1 --> -2 c ( b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ b^{1, 1016}_0 ∧ -p_1016) -> ( b^{1, 1017}_2 ∧ b^{1, 1017}_1 ∧ -b^{1, 1017}_0) c in CNF: c -b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ p_1016 ∨ b^{1, 1017}_2 c -b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ p_1016 ∨ b^{1, 1017}_1 c -b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ p_1016 ∨ -b^{1, 1017}_0 c in DIMACS: -4208 4209 -4210 1016 4211 0 -4208 4209 -4210 1016 4212 0 -4208 4209 -4210 1016 -4213 0 c -2-1 --> break c ( b^{1, 1016}_2 ∧ b^{1, 1016}_1 ∧ -b^{1, 1016}_0 ∧ -p_1016) -> break c in CNF: c -b^{1, 1016}_2 ∨ -b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ p_1016 ∨ break c in DIMACS: -4208 -4209 4210 1016 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1016}_2 ∧ -b^{1, 1016}_1 ∧ -b^{1, 1016}_0 ∧ true) c in CNF: c -b^{1, 1016}_2 ∨ b^{1, 1016}_1 ∨ b^{1, 1016}_0 ∨ false c in DIMACS: -4208 4209 4210 0 c 3 does not represent an automaton state. c -(-b^{1, 1016}_2 ∧ b^{1, 1016}_1 ∧ b^{1, 1016}_0 ∧ true) c in CNF: c b^{1, 1016}_2 ∨ -b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ false c in DIMACS: 4208 -4209 -4210 0 c -3 does not represent an automaton state. c -( b^{1, 1016}_2 ∧ b^{1, 1016}_1 ∧ b^{1, 1016}_0 ∧ true) c in CNF: c -b^{1, 1016}_2 ∨ -b^{1, 1016}_1 ∨ -b^{1, 1016}_0 ∨ false c in DIMACS: -4208 -4209 -4210 0 c i = 1017 c -2+1 --> -1 c ( b^{1, 1017}_2 ∧ b^{1, 1017}_1 ∧ -b^{1, 1017}_0 ∧ p_1017) -> ( b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ b^{1, 1018}_0) c in CNF: c -b^{1, 1017}_2 ∨ -b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ -p_1017 ∨ b^{1, 1018}_2 c -b^{1, 1017}_2 ∨ -b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ -p_1017 ∨ -b^{1, 1018}_1 c -b^{1, 1017}_2 ∨ -b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ -p_1017 ∨ b^{1, 1018}_0 c in DIMACS: -4211 -4212 4213 -1017 4214 0 -4211 -4212 4213 -1017 -4215 0 -4211 -4212 4213 -1017 4216 0 c -1+1 --> 0 c ( b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ b^{1, 1017}_0 ∧ p_1017) -> (-b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ -b^{1, 1018}_0) c in CNF: c -b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ -p_1017 ∨ -b^{1, 1018}_2 c -b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ -p_1017 ∨ -b^{1, 1018}_1 c -b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ -p_1017 ∨ -b^{1, 1018}_0 c in DIMACS: -4211 4212 -4213 -1017 -4214 0 -4211 4212 -4213 -1017 -4215 0 -4211 4212 -4213 -1017 -4216 0 c 0+1 --> 1 c (-b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ -b^{1, 1017}_0 ∧ p_1017) -> (-b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ b^{1, 1018}_0) c in CNF: c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ -p_1017 ∨ -b^{1, 1018}_2 c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ -p_1017 ∨ -b^{1, 1018}_1 c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ -p_1017 ∨ b^{1, 1018}_0 c in DIMACS: 4211 4212 4213 -1017 -4214 0 4211 4212 4213 -1017 -4215 0 4211 4212 4213 -1017 4216 0 c 1+1 --> 2 c (-b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ b^{1, 1017}_0 ∧ p_1017) -> (-b^{1, 1018}_2 ∧ b^{1, 1018}_1 ∧ -b^{1, 1018}_0) c in CNF: c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ -p_1017 ∨ -b^{1, 1018}_2 c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ -p_1017 ∨ b^{1, 1018}_1 c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ -p_1017 ∨ -b^{1, 1018}_0 c in DIMACS: 4211 4212 -4213 -1017 -4214 0 4211 4212 -4213 -1017 4215 0 4211 4212 -4213 -1017 -4216 0 c 2+1 --> break c (-b^{1, 1017}_2 ∧ b^{1, 1017}_1 ∧ -b^{1, 1017}_0 ∧ p_1017) -> break c in CNF: c b^{1, 1017}_2 ∨ -b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ -p_1017 ∨ break c in DIMACS: 4211 -4212 4213 -1017 1162 0 c 2-1 --> 1 c (-b^{1, 1017}_2 ∧ b^{1, 1017}_1 ∧ -b^{1, 1017}_0 ∧ -p_1017) -> (-b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ b^{1, 1018}_0) c in CNF: c b^{1, 1017}_2 ∨ -b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ p_1017 ∨ -b^{1, 1018}_2 c b^{1, 1017}_2 ∨ -b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ p_1017 ∨ -b^{1, 1018}_1 c b^{1, 1017}_2 ∨ -b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ p_1017 ∨ b^{1, 1018}_0 c in DIMACS: 4211 -4212 4213 1017 -4214 0 4211 -4212 4213 1017 -4215 0 4211 -4212 4213 1017 4216 0 c 1-1 --> 0 c (-b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ b^{1, 1017}_0 ∧ -p_1017) -> (-b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ -b^{1, 1018}_0) c in CNF: c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ p_1017 ∨ -b^{1, 1018}_2 c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ p_1017 ∨ -b^{1, 1018}_1 c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ p_1017 ∨ -b^{1, 1018}_0 c in DIMACS: 4211 4212 -4213 1017 -4214 0 4211 4212 -4213 1017 -4215 0 4211 4212 -4213 1017 -4216 0 c 0-1 --> -1 c (-b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ -b^{1, 1017}_0 ∧ -p_1017) -> ( b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ b^{1, 1018}_0) c in CNF: c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ p_1017 ∨ b^{1, 1018}_2 c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ p_1017 ∨ -b^{1, 1018}_1 c b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ p_1017 ∨ b^{1, 1018}_0 c in DIMACS: 4211 4212 4213 1017 4214 0 4211 4212 4213 1017 -4215 0 4211 4212 4213 1017 4216 0 c -1-1 --> -2 c ( b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ b^{1, 1017}_0 ∧ -p_1017) -> ( b^{1, 1018}_2 ∧ b^{1, 1018}_1 ∧ -b^{1, 1018}_0) c in CNF: c -b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ p_1017 ∨ b^{1, 1018}_2 c -b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ p_1017 ∨ b^{1, 1018}_1 c -b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ p_1017 ∨ -b^{1, 1018}_0 c in DIMACS: -4211 4212 -4213 1017 4214 0 -4211 4212 -4213 1017 4215 0 -4211 4212 -4213 1017 -4216 0 c -2-1 --> break c ( b^{1, 1017}_2 ∧ b^{1, 1017}_1 ∧ -b^{1, 1017}_0 ∧ -p_1017) -> break c in CNF: c -b^{1, 1017}_2 ∨ -b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ p_1017 ∨ break c in DIMACS: -4211 -4212 4213 1017 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1017}_2 ∧ -b^{1, 1017}_1 ∧ -b^{1, 1017}_0 ∧ true) c in CNF: c -b^{1, 1017}_2 ∨ b^{1, 1017}_1 ∨ b^{1, 1017}_0 ∨ false c in DIMACS: -4211 4212 4213 0 c 3 does not represent an automaton state. c -(-b^{1, 1017}_2 ∧ b^{1, 1017}_1 ∧ b^{1, 1017}_0 ∧ true) c in CNF: c b^{1, 1017}_2 ∨ -b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ false c in DIMACS: 4211 -4212 -4213 0 c -3 does not represent an automaton state. c -( b^{1, 1017}_2 ∧ b^{1, 1017}_1 ∧ b^{1, 1017}_0 ∧ true) c in CNF: c -b^{1, 1017}_2 ∨ -b^{1, 1017}_1 ∨ -b^{1, 1017}_0 ∨ false c in DIMACS: -4211 -4212 -4213 0 c i = 1018 c -2+1 --> -1 c ( b^{1, 1018}_2 ∧ b^{1, 1018}_1 ∧ -b^{1, 1018}_0 ∧ p_1018) -> ( b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ b^{1, 1019}_0) c in CNF: c -b^{1, 1018}_2 ∨ -b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ -p_1018 ∨ b^{1, 1019}_2 c -b^{1, 1018}_2 ∨ -b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ -p_1018 ∨ -b^{1, 1019}_1 c -b^{1, 1018}_2 ∨ -b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ -p_1018 ∨ b^{1, 1019}_0 c in DIMACS: -4214 -4215 4216 -1018 4217 0 -4214 -4215 4216 -1018 -4218 0 -4214 -4215 4216 -1018 4219 0 c -1+1 --> 0 c ( b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ b^{1, 1018}_0 ∧ p_1018) -> (-b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ -b^{1, 1019}_0) c in CNF: c -b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ -p_1018 ∨ -b^{1, 1019}_2 c -b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ -p_1018 ∨ -b^{1, 1019}_1 c -b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ -p_1018 ∨ -b^{1, 1019}_0 c in DIMACS: -4214 4215 -4216 -1018 -4217 0 -4214 4215 -4216 -1018 -4218 0 -4214 4215 -4216 -1018 -4219 0 c 0+1 --> 1 c (-b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ -b^{1, 1018}_0 ∧ p_1018) -> (-b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ b^{1, 1019}_0) c in CNF: c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ -p_1018 ∨ -b^{1, 1019}_2 c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ -p_1018 ∨ -b^{1, 1019}_1 c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ -p_1018 ∨ b^{1, 1019}_0 c in DIMACS: 4214 4215 4216 -1018 -4217 0 4214 4215 4216 -1018 -4218 0 4214 4215 4216 -1018 4219 0 c 1+1 --> 2 c (-b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ b^{1, 1018}_0 ∧ p_1018) -> (-b^{1, 1019}_2 ∧ b^{1, 1019}_1 ∧ -b^{1, 1019}_0) c in CNF: c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ -p_1018 ∨ -b^{1, 1019}_2 c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ -p_1018 ∨ b^{1, 1019}_1 c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ -p_1018 ∨ -b^{1, 1019}_0 c in DIMACS: 4214 4215 -4216 -1018 -4217 0 4214 4215 -4216 -1018 4218 0 4214 4215 -4216 -1018 -4219 0 c 2+1 --> break c (-b^{1, 1018}_2 ∧ b^{1, 1018}_1 ∧ -b^{1, 1018}_0 ∧ p_1018) -> break c in CNF: c b^{1, 1018}_2 ∨ -b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ -p_1018 ∨ break c in DIMACS: 4214 -4215 4216 -1018 1162 0 c 2-1 --> 1 c (-b^{1, 1018}_2 ∧ b^{1, 1018}_1 ∧ -b^{1, 1018}_0 ∧ -p_1018) -> (-b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ b^{1, 1019}_0) c in CNF: c b^{1, 1018}_2 ∨ -b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ p_1018 ∨ -b^{1, 1019}_2 c b^{1, 1018}_2 ∨ -b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ p_1018 ∨ -b^{1, 1019}_1 c b^{1, 1018}_2 ∨ -b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ p_1018 ∨ b^{1, 1019}_0 c in DIMACS: 4214 -4215 4216 1018 -4217 0 4214 -4215 4216 1018 -4218 0 4214 -4215 4216 1018 4219 0 c 1-1 --> 0 c (-b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ b^{1, 1018}_0 ∧ -p_1018) -> (-b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ -b^{1, 1019}_0) c in CNF: c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ p_1018 ∨ -b^{1, 1019}_2 c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ p_1018 ∨ -b^{1, 1019}_1 c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ p_1018 ∨ -b^{1, 1019}_0 c in DIMACS: 4214 4215 -4216 1018 -4217 0 4214 4215 -4216 1018 -4218 0 4214 4215 -4216 1018 -4219 0 c 0-1 --> -1 c (-b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ -b^{1, 1018}_0 ∧ -p_1018) -> ( b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ b^{1, 1019}_0) c in CNF: c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ p_1018 ∨ b^{1, 1019}_2 c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ p_1018 ∨ -b^{1, 1019}_1 c b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ p_1018 ∨ b^{1, 1019}_0 c in DIMACS: 4214 4215 4216 1018 4217 0 4214 4215 4216 1018 -4218 0 4214 4215 4216 1018 4219 0 c -1-1 --> -2 c ( b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ b^{1, 1018}_0 ∧ -p_1018) -> ( b^{1, 1019}_2 ∧ b^{1, 1019}_1 ∧ -b^{1, 1019}_0) c in CNF: c -b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ p_1018 ∨ b^{1, 1019}_2 c -b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ p_1018 ∨ b^{1, 1019}_1 c -b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ p_1018 ∨ -b^{1, 1019}_0 c in DIMACS: -4214 4215 -4216 1018 4217 0 -4214 4215 -4216 1018 4218 0 -4214 4215 -4216 1018 -4219 0 c -2-1 --> break c ( b^{1, 1018}_2 ∧ b^{1, 1018}_1 ∧ -b^{1, 1018}_0 ∧ -p_1018) -> break c in CNF: c -b^{1, 1018}_2 ∨ -b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ p_1018 ∨ break c in DIMACS: -4214 -4215 4216 1018 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1018}_2 ∧ -b^{1, 1018}_1 ∧ -b^{1, 1018}_0 ∧ true) c in CNF: c -b^{1, 1018}_2 ∨ b^{1, 1018}_1 ∨ b^{1, 1018}_0 ∨ false c in DIMACS: -4214 4215 4216 0 c 3 does not represent an automaton state. c -(-b^{1, 1018}_2 ∧ b^{1, 1018}_1 ∧ b^{1, 1018}_0 ∧ true) c in CNF: c b^{1, 1018}_2 ∨ -b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ false c in DIMACS: 4214 -4215 -4216 0 c -3 does not represent an automaton state. c -( b^{1, 1018}_2 ∧ b^{1, 1018}_1 ∧ b^{1, 1018}_0 ∧ true) c in CNF: c -b^{1, 1018}_2 ∨ -b^{1, 1018}_1 ∨ -b^{1, 1018}_0 ∨ false c in DIMACS: -4214 -4215 -4216 0 c i = 1019 c -2+1 --> -1 c ( b^{1, 1019}_2 ∧ b^{1, 1019}_1 ∧ -b^{1, 1019}_0 ∧ p_1019) -> ( b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ b^{1, 1020}_0) c in CNF: c -b^{1, 1019}_2 ∨ -b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ -p_1019 ∨ b^{1, 1020}_2 c -b^{1, 1019}_2 ∨ -b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ -p_1019 ∨ -b^{1, 1020}_1 c -b^{1, 1019}_2 ∨ -b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ -p_1019 ∨ b^{1, 1020}_0 c in DIMACS: -4217 -4218 4219 -1019 4220 0 -4217 -4218 4219 -1019 -4221 0 -4217 -4218 4219 -1019 4222 0 c -1+1 --> 0 c ( b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ b^{1, 1019}_0 ∧ p_1019) -> (-b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ -b^{1, 1020}_0) c in CNF: c -b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ -p_1019 ∨ -b^{1, 1020}_2 c -b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ -p_1019 ∨ -b^{1, 1020}_1 c -b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ -p_1019 ∨ -b^{1, 1020}_0 c in DIMACS: -4217 4218 -4219 -1019 -4220 0 -4217 4218 -4219 -1019 -4221 0 -4217 4218 -4219 -1019 -4222 0 c 0+1 --> 1 c (-b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ -b^{1, 1019}_0 ∧ p_1019) -> (-b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ b^{1, 1020}_0) c in CNF: c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ -p_1019 ∨ -b^{1, 1020}_2 c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ -p_1019 ∨ -b^{1, 1020}_1 c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ -p_1019 ∨ b^{1, 1020}_0 c in DIMACS: 4217 4218 4219 -1019 -4220 0 4217 4218 4219 -1019 -4221 0 4217 4218 4219 -1019 4222 0 c 1+1 --> 2 c (-b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ b^{1, 1019}_0 ∧ p_1019) -> (-b^{1, 1020}_2 ∧ b^{1, 1020}_1 ∧ -b^{1, 1020}_0) c in CNF: c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ -p_1019 ∨ -b^{1, 1020}_2 c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ -p_1019 ∨ b^{1, 1020}_1 c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ -p_1019 ∨ -b^{1, 1020}_0 c in DIMACS: 4217 4218 -4219 -1019 -4220 0 4217 4218 -4219 -1019 4221 0 4217 4218 -4219 -1019 -4222 0 c 2+1 --> break c (-b^{1, 1019}_2 ∧ b^{1, 1019}_1 ∧ -b^{1, 1019}_0 ∧ p_1019) -> break c in CNF: c b^{1, 1019}_2 ∨ -b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ -p_1019 ∨ break c in DIMACS: 4217 -4218 4219 -1019 1162 0 c 2-1 --> 1 c (-b^{1, 1019}_2 ∧ b^{1, 1019}_1 ∧ -b^{1, 1019}_0 ∧ -p_1019) -> (-b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ b^{1, 1020}_0) c in CNF: c b^{1, 1019}_2 ∨ -b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ p_1019 ∨ -b^{1, 1020}_2 c b^{1, 1019}_2 ∨ -b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ p_1019 ∨ -b^{1, 1020}_1 c b^{1, 1019}_2 ∨ -b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ p_1019 ∨ b^{1, 1020}_0 c in DIMACS: 4217 -4218 4219 1019 -4220 0 4217 -4218 4219 1019 -4221 0 4217 -4218 4219 1019 4222 0 c 1-1 --> 0 c (-b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ b^{1, 1019}_0 ∧ -p_1019) -> (-b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ -b^{1, 1020}_0) c in CNF: c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ p_1019 ∨ -b^{1, 1020}_2 c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ p_1019 ∨ -b^{1, 1020}_1 c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ p_1019 ∨ -b^{1, 1020}_0 c in DIMACS: 4217 4218 -4219 1019 -4220 0 4217 4218 -4219 1019 -4221 0 4217 4218 -4219 1019 -4222 0 c 0-1 --> -1 c (-b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ -b^{1, 1019}_0 ∧ -p_1019) -> ( b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ b^{1, 1020}_0) c in CNF: c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ p_1019 ∨ b^{1, 1020}_2 c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ p_1019 ∨ -b^{1, 1020}_1 c b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ p_1019 ∨ b^{1, 1020}_0 c in DIMACS: 4217 4218 4219 1019 4220 0 4217 4218 4219 1019 -4221 0 4217 4218 4219 1019 4222 0 c -1-1 --> -2 c ( b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ b^{1, 1019}_0 ∧ -p_1019) -> ( b^{1, 1020}_2 ∧ b^{1, 1020}_1 ∧ -b^{1, 1020}_0) c in CNF: c -b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ p_1019 ∨ b^{1, 1020}_2 c -b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ p_1019 ∨ b^{1, 1020}_1 c -b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ p_1019 ∨ -b^{1, 1020}_0 c in DIMACS: -4217 4218 -4219 1019 4220 0 -4217 4218 -4219 1019 4221 0 -4217 4218 -4219 1019 -4222 0 c -2-1 --> break c ( b^{1, 1019}_2 ∧ b^{1, 1019}_1 ∧ -b^{1, 1019}_0 ∧ -p_1019) -> break c in CNF: c -b^{1, 1019}_2 ∨ -b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ p_1019 ∨ break c in DIMACS: -4217 -4218 4219 1019 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1019}_2 ∧ -b^{1, 1019}_1 ∧ -b^{1, 1019}_0 ∧ true) c in CNF: c -b^{1, 1019}_2 ∨ b^{1, 1019}_1 ∨ b^{1, 1019}_0 ∨ false c in DIMACS: -4217 4218 4219 0 c 3 does not represent an automaton state. c -(-b^{1, 1019}_2 ∧ b^{1, 1019}_1 ∧ b^{1, 1019}_0 ∧ true) c in CNF: c b^{1, 1019}_2 ∨ -b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ false c in DIMACS: 4217 -4218 -4219 0 c -3 does not represent an automaton state. c -( b^{1, 1019}_2 ∧ b^{1, 1019}_1 ∧ b^{1, 1019}_0 ∧ true) c in CNF: c -b^{1, 1019}_2 ∨ -b^{1, 1019}_1 ∨ -b^{1, 1019}_0 ∨ false c in DIMACS: -4217 -4218 -4219 0 c i = 1020 c -2+1 --> -1 c ( b^{1, 1020}_2 ∧ b^{1, 1020}_1 ∧ -b^{1, 1020}_0 ∧ p_1020) -> ( b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ b^{1, 1021}_0) c in CNF: c -b^{1, 1020}_2 ∨ -b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ -p_1020 ∨ b^{1, 1021}_2 c -b^{1, 1020}_2 ∨ -b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ -p_1020 ∨ -b^{1, 1021}_1 c -b^{1, 1020}_2 ∨ -b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ -p_1020 ∨ b^{1, 1021}_0 c in DIMACS: -4220 -4221 4222 -1020 4223 0 -4220 -4221 4222 -1020 -4224 0 -4220 -4221 4222 -1020 4225 0 c -1+1 --> 0 c ( b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ b^{1, 1020}_0 ∧ p_1020) -> (-b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ -b^{1, 1021}_0) c in CNF: c -b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ -p_1020 ∨ -b^{1, 1021}_2 c -b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ -p_1020 ∨ -b^{1, 1021}_1 c -b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ -p_1020 ∨ -b^{1, 1021}_0 c in DIMACS: -4220 4221 -4222 -1020 -4223 0 -4220 4221 -4222 -1020 -4224 0 -4220 4221 -4222 -1020 -4225 0 c 0+1 --> 1 c (-b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ -b^{1, 1020}_0 ∧ p_1020) -> (-b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ b^{1, 1021}_0) c in CNF: c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ -p_1020 ∨ -b^{1, 1021}_2 c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ -p_1020 ∨ -b^{1, 1021}_1 c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ -p_1020 ∨ b^{1, 1021}_0 c in DIMACS: 4220 4221 4222 -1020 -4223 0 4220 4221 4222 -1020 -4224 0 4220 4221 4222 -1020 4225 0 c 1+1 --> 2 c (-b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ b^{1, 1020}_0 ∧ p_1020) -> (-b^{1, 1021}_2 ∧ b^{1, 1021}_1 ∧ -b^{1, 1021}_0) c in CNF: c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ -p_1020 ∨ -b^{1, 1021}_2 c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ -p_1020 ∨ b^{1, 1021}_1 c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ -p_1020 ∨ -b^{1, 1021}_0 c in DIMACS: 4220 4221 -4222 -1020 -4223 0 4220 4221 -4222 -1020 4224 0 4220 4221 -4222 -1020 -4225 0 c 2+1 --> break c (-b^{1, 1020}_2 ∧ b^{1, 1020}_1 ∧ -b^{1, 1020}_0 ∧ p_1020) -> break c in CNF: c b^{1, 1020}_2 ∨ -b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ -p_1020 ∨ break c in DIMACS: 4220 -4221 4222 -1020 1162 0 c 2-1 --> 1 c (-b^{1, 1020}_2 ∧ b^{1, 1020}_1 ∧ -b^{1, 1020}_0 ∧ -p_1020) -> (-b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ b^{1, 1021}_0) c in CNF: c b^{1, 1020}_2 ∨ -b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ p_1020 ∨ -b^{1, 1021}_2 c b^{1, 1020}_2 ∨ -b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ p_1020 ∨ -b^{1, 1021}_1 c b^{1, 1020}_2 ∨ -b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ p_1020 ∨ b^{1, 1021}_0 c in DIMACS: 4220 -4221 4222 1020 -4223 0 4220 -4221 4222 1020 -4224 0 4220 -4221 4222 1020 4225 0 c 1-1 --> 0 c (-b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ b^{1, 1020}_0 ∧ -p_1020) -> (-b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ -b^{1, 1021}_0) c in CNF: c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ p_1020 ∨ -b^{1, 1021}_2 c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ p_1020 ∨ -b^{1, 1021}_1 c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ p_1020 ∨ -b^{1, 1021}_0 c in DIMACS: 4220 4221 -4222 1020 -4223 0 4220 4221 -4222 1020 -4224 0 4220 4221 -4222 1020 -4225 0 c 0-1 --> -1 c (-b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ -b^{1, 1020}_0 ∧ -p_1020) -> ( b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ b^{1, 1021}_0) c in CNF: c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ p_1020 ∨ b^{1, 1021}_2 c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ p_1020 ∨ -b^{1, 1021}_1 c b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ p_1020 ∨ b^{1, 1021}_0 c in DIMACS: 4220 4221 4222 1020 4223 0 4220 4221 4222 1020 -4224 0 4220 4221 4222 1020 4225 0 c -1-1 --> -2 c ( b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ b^{1, 1020}_0 ∧ -p_1020) -> ( b^{1, 1021}_2 ∧ b^{1, 1021}_1 ∧ -b^{1, 1021}_0) c in CNF: c -b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ p_1020 ∨ b^{1, 1021}_2 c -b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ p_1020 ∨ b^{1, 1021}_1 c -b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ p_1020 ∨ -b^{1, 1021}_0 c in DIMACS: -4220 4221 -4222 1020 4223 0 -4220 4221 -4222 1020 4224 0 -4220 4221 -4222 1020 -4225 0 c -2-1 --> break c ( b^{1, 1020}_2 ∧ b^{1, 1020}_1 ∧ -b^{1, 1020}_0 ∧ -p_1020) -> break c in CNF: c -b^{1, 1020}_2 ∨ -b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ p_1020 ∨ break c in DIMACS: -4220 -4221 4222 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1020}_2 ∧ -b^{1, 1020}_1 ∧ -b^{1, 1020}_0 ∧ true) c in CNF: c -b^{1, 1020}_2 ∨ b^{1, 1020}_1 ∨ b^{1, 1020}_0 ∨ false c in DIMACS: -4220 4221 4222 0 c 3 does not represent an automaton state. c -(-b^{1, 1020}_2 ∧ b^{1, 1020}_1 ∧ b^{1, 1020}_0 ∧ true) c in CNF: c b^{1, 1020}_2 ∨ -b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ false c in DIMACS: 4220 -4221 -4222 0 c -3 does not represent an automaton state. c -( b^{1, 1020}_2 ∧ b^{1, 1020}_1 ∧ b^{1, 1020}_0 ∧ true) c in CNF: c -b^{1, 1020}_2 ∨ -b^{1, 1020}_1 ∨ -b^{1, 1020}_0 ∨ false c in DIMACS: -4220 -4221 -4222 0 c i = 1021 c -2+1 --> -1 c ( b^{1, 1021}_2 ∧ b^{1, 1021}_1 ∧ -b^{1, 1021}_0 ∧ p_1021) -> ( b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ b^{1, 1022}_0) c in CNF: c -b^{1, 1021}_2 ∨ -b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ -p_1021 ∨ b^{1, 1022}_2 c -b^{1, 1021}_2 ∨ -b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ -p_1021 ∨ -b^{1, 1022}_1 c -b^{1, 1021}_2 ∨ -b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ -p_1021 ∨ b^{1, 1022}_0 c in DIMACS: -4223 -4224 4225 -1021 4226 0 -4223 -4224 4225 -1021 -4227 0 -4223 -4224 4225 -1021 4228 0 c -1+1 --> 0 c ( b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ b^{1, 1021}_0 ∧ p_1021) -> (-b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ -b^{1, 1022}_0) c in CNF: c -b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ -p_1021 ∨ -b^{1, 1022}_2 c -b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ -p_1021 ∨ -b^{1, 1022}_1 c -b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ -p_1021 ∨ -b^{1, 1022}_0 c in DIMACS: -4223 4224 -4225 -1021 -4226 0 -4223 4224 -4225 -1021 -4227 0 -4223 4224 -4225 -1021 -4228 0 c 0+1 --> 1 c (-b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ -b^{1, 1021}_0 ∧ p_1021) -> (-b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ b^{1, 1022}_0) c in CNF: c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ -p_1021 ∨ -b^{1, 1022}_2 c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ -p_1021 ∨ -b^{1, 1022}_1 c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ -p_1021 ∨ b^{1, 1022}_0 c in DIMACS: 4223 4224 4225 -1021 -4226 0 4223 4224 4225 -1021 -4227 0 4223 4224 4225 -1021 4228 0 c 1+1 --> 2 c (-b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ b^{1, 1021}_0 ∧ p_1021) -> (-b^{1, 1022}_2 ∧ b^{1, 1022}_1 ∧ -b^{1, 1022}_0) c in CNF: c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ -p_1021 ∨ -b^{1, 1022}_2 c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ -p_1021 ∨ b^{1, 1022}_1 c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ -p_1021 ∨ -b^{1, 1022}_0 c in DIMACS: 4223 4224 -4225 -1021 -4226 0 4223 4224 -4225 -1021 4227 0 4223 4224 -4225 -1021 -4228 0 c 2+1 --> break c (-b^{1, 1021}_2 ∧ b^{1, 1021}_1 ∧ -b^{1, 1021}_0 ∧ p_1021) -> break c in CNF: c b^{1, 1021}_2 ∨ -b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ -p_1021 ∨ break c in DIMACS: 4223 -4224 4225 -1021 1162 0 c 2-1 --> 1 c (-b^{1, 1021}_2 ∧ b^{1, 1021}_1 ∧ -b^{1, 1021}_0 ∧ -p_1021) -> (-b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ b^{1, 1022}_0) c in CNF: c b^{1, 1021}_2 ∨ -b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ p_1021 ∨ -b^{1, 1022}_2 c b^{1, 1021}_2 ∨ -b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ p_1021 ∨ -b^{1, 1022}_1 c b^{1, 1021}_2 ∨ -b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ p_1021 ∨ b^{1, 1022}_0 c in DIMACS: 4223 -4224 4225 1021 -4226 0 4223 -4224 4225 1021 -4227 0 4223 -4224 4225 1021 4228 0 c 1-1 --> 0 c (-b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ b^{1, 1021}_0 ∧ -p_1021) -> (-b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ -b^{1, 1022}_0) c in CNF: c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ p_1021 ∨ -b^{1, 1022}_2 c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ p_1021 ∨ -b^{1, 1022}_1 c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ p_1021 ∨ -b^{1, 1022}_0 c in DIMACS: 4223 4224 -4225 1021 -4226 0 4223 4224 -4225 1021 -4227 0 4223 4224 -4225 1021 -4228 0 c 0-1 --> -1 c (-b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ -b^{1, 1021}_0 ∧ -p_1021) -> ( b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ b^{1, 1022}_0) c in CNF: c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ p_1021 ∨ b^{1, 1022}_2 c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ p_1021 ∨ -b^{1, 1022}_1 c b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ p_1021 ∨ b^{1, 1022}_0 c in DIMACS: 4223 4224 4225 1021 4226 0 4223 4224 4225 1021 -4227 0 4223 4224 4225 1021 4228 0 c -1-1 --> -2 c ( b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ b^{1, 1021}_0 ∧ -p_1021) -> ( b^{1, 1022}_2 ∧ b^{1, 1022}_1 ∧ -b^{1, 1022}_0) c in CNF: c -b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ p_1021 ∨ b^{1, 1022}_2 c -b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ p_1021 ∨ b^{1, 1022}_1 c -b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ p_1021 ∨ -b^{1, 1022}_0 c in DIMACS: -4223 4224 -4225 1021 4226 0 -4223 4224 -4225 1021 4227 0 -4223 4224 -4225 1021 -4228 0 c -2-1 --> break c ( b^{1, 1021}_2 ∧ b^{1, 1021}_1 ∧ -b^{1, 1021}_0 ∧ -p_1021) -> break c in CNF: c -b^{1, 1021}_2 ∨ -b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ p_1021 ∨ break c in DIMACS: -4223 -4224 4225 1021 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1021}_2 ∧ -b^{1, 1021}_1 ∧ -b^{1, 1021}_0 ∧ true) c in CNF: c -b^{1, 1021}_2 ∨ b^{1, 1021}_1 ∨ b^{1, 1021}_0 ∨ false c in DIMACS: -4223 4224 4225 0 c 3 does not represent an automaton state. c -(-b^{1, 1021}_2 ∧ b^{1, 1021}_1 ∧ b^{1, 1021}_0 ∧ true) c in CNF: c b^{1, 1021}_2 ∨ -b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ false c in DIMACS: 4223 -4224 -4225 0 c -3 does not represent an automaton state. c -( b^{1, 1021}_2 ∧ b^{1, 1021}_1 ∧ b^{1, 1021}_0 ∧ true) c in CNF: c -b^{1, 1021}_2 ∨ -b^{1, 1021}_1 ∨ -b^{1, 1021}_0 ∨ false c in DIMACS: -4223 -4224 -4225 0 c i = 1022 c -2+1 --> -1 c ( b^{1, 1022}_2 ∧ b^{1, 1022}_1 ∧ -b^{1, 1022}_0 ∧ p_1022) -> ( b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ b^{1, 1023}_0) c in CNF: c -b^{1, 1022}_2 ∨ -b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ -p_1022 ∨ b^{1, 1023}_2 c -b^{1, 1022}_2 ∨ -b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ -p_1022 ∨ -b^{1, 1023}_1 c -b^{1, 1022}_2 ∨ -b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ -p_1022 ∨ b^{1, 1023}_0 c in DIMACS: -4226 -4227 4228 -1022 4229 0 -4226 -4227 4228 -1022 -4230 0 -4226 -4227 4228 -1022 4231 0 c -1+1 --> 0 c ( b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ b^{1, 1022}_0 ∧ p_1022) -> (-b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ -b^{1, 1023}_0) c in CNF: c -b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ -p_1022 ∨ -b^{1, 1023}_2 c -b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ -p_1022 ∨ -b^{1, 1023}_1 c -b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ -p_1022 ∨ -b^{1, 1023}_0 c in DIMACS: -4226 4227 -4228 -1022 -4229 0 -4226 4227 -4228 -1022 -4230 0 -4226 4227 -4228 -1022 -4231 0 c 0+1 --> 1 c (-b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ -b^{1, 1022}_0 ∧ p_1022) -> (-b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ b^{1, 1023}_0) c in CNF: c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ -p_1022 ∨ -b^{1, 1023}_2 c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ -p_1022 ∨ -b^{1, 1023}_1 c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ -p_1022 ∨ b^{1, 1023}_0 c in DIMACS: 4226 4227 4228 -1022 -4229 0 4226 4227 4228 -1022 -4230 0 4226 4227 4228 -1022 4231 0 c 1+1 --> 2 c (-b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ b^{1, 1022}_0 ∧ p_1022) -> (-b^{1, 1023}_2 ∧ b^{1, 1023}_1 ∧ -b^{1, 1023}_0) c in CNF: c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ -p_1022 ∨ -b^{1, 1023}_2 c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ -p_1022 ∨ b^{1, 1023}_1 c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ -p_1022 ∨ -b^{1, 1023}_0 c in DIMACS: 4226 4227 -4228 -1022 -4229 0 4226 4227 -4228 -1022 4230 0 4226 4227 -4228 -1022 -4231 0 c 2+1 --> break c (-b^{1, 1022}_2 ∧ b^{1, 1022}_1 ∧ -b^{1, 1022}_0 ∧ p_1022) -> break c in CNF: c b^{1, 1022}_2 ∨ -b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ -p_1022 ∨ break c in DIMACS: 4226 -4227 4228 -1022 1162 0 c 2-1 --> 1 c (-b^{1, 1022}_2 ∧ b^{1, 1022}_1 ∧ -b^{1, 1022}_0 ∧ -p_1022) -> (-b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ b^{1, 1023}_0) c in CNF: c b^{1, 1022}_2 ∨ -b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ p_1022 ∨ -b^{1, 1023}_2 c b^{1, 1022}_2 ∨ -b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ p_1022 ∨ -b^{1, 1023}_1 c b^{1, 1022}_2 ∨ -b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ p_1022 ∨ b^{1, 1023}_0 c in DIMACS: 4226 -4227 4228 1022 -4229 0 4226 -4227 4228 1022 -4230 0 4226 -4227 4228 1022 4231 0 c 1-1 --> 0 c (-b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ b^{1, 1022}_0 ∧ -p_1022) -> (-b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ -b^{1, 1023}_0) c in CNF: c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ p_1022 ∨ -b^{1, 1023}_2 c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ p_1022 ∨ -b^{1, 1023}_1 c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ p_1022 ∨ -b^{1, 1023}_0 c in DIMACS: 4226 4227 -4228 1022 -4229 0 4226 4227 -4228 1022 -4230 0 4226 4227 -4228 1022 -4231 0 c 0-1 --> -1 c (-b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ -b^{1, 1022}_0 ∧ -p_1022) -> ( b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ b^{1, 1023}_0) c in CNF: c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ p_1022 ∨ b^{1, 1023}_2 c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ p_1022 ∨ -b^{1, 1023}_1 c b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ p_1022 ∨ b^{1, 1023}_0 c in DIMACS: 4226 4227 4228 1022 4229 0 4226 4227 4228 1022 -4230 0 4226 4227 4228 1022 4231 0 c -1-1 --> -2 c ( b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ b^{1, 1022}_0 ∧ -p_1022) -> ( b^{1, 1023}_2 ∧ b^{1, 1023}_1 ∧ -b^{1, 1023}_0) c in CNF: c -b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ p_1022 ∨ b^{1, 1023}_2 c -b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ p_1022 ∨ b^{1, 1023}_1 c -b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ p_1022 ∨ -b^{1, 1023}_0 c in DIMACS: -4226 4227 -4228 1022 4229 0 -4226 4227 -4228 1022 4230 0 -4226 4227 -4228 1022 -4231 0 c -2-1 --> break c ( b^{1, 1022}_2 ∧ b^{1, 1022}_1 ∧ -b^{1, 1022}_0 ∧ -p_1022) -> break c in CNF: c -b^{1, 1022}_2 ∨ -b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ p_1022 ∨ break c in DIMACS: -4226 -4227 4228 1022 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1022}_2 ∧ -b^{1, 1022}_1 ∧ -b^{1, 1022}_0 ∧ true) c in CNF: c -b^{1, 1022}_2 ∨ b^{1, 1022}_1 ∨ b^{1, 1022}_0 ∨ false c in DIMACS: -4226 4227 4228 0 c 3 does not represent an automaton state. c -(-b^{1, 1022}_2 ∧ b^{1, 1022}_1 ∧ b^{1, 1022}_0 ∧ true) c in CNF: c b^{1, 1022}_2 ∨ -b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ false c in DIMACS: 4226 -4227 -4228 0 c -3 does not represent an automaton state. c -( b^{1, 1022}_2 ∧ b^{1, 1022}_1 ∧ b^{1, 1022}_0 ∧ true) c in CNF: c -b^{1, 1022}_2 ∨ -b^{1, 1022}_1 ∨ -b^{1, 1022}_0 ∨ false c in DIMACS: -4226 -4227 -4228 0 c i = 1023 c -2+1 --> -1 c ( b^{1, 1023}_2 ∧ b^{1, 1023}_1 ∧ -b^{1, 1023}_0 ∧ p_1023) -> ( b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ b^{1, 1024}_0) c in CNF: c -b^{1, 1023}_2 ∨ -b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ -p_1023 ∨ b^{1, 1024}_2 c -b^{1, 1023}_2 ∨ -b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ -p_1023 ∨ -b^{1, 1024}_1 c -b^{1, 1023}_2 ∨ -b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ -p_1023 ∨ b^{1, 1024}_0 c in DIMACS: -4229 -4230 4231 -1023 4232 0 -4229 -4230 4231 -1023 -4233 0 -4229 -4230 4231 -1023 4234 0 c -1+1 --> 0 c ( b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ b^{1, 1023}_0 ∧ p_1023) -> (-b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ -b^{1, 1024}_0) c in CNF: c -b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ -p_1023 ∨ -b^{1, 1024}_2 c -b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ -p_1023 ∨ -b^{1, 1024}_1 c -b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ -p_1023 ∨ -b^{1, 1024}_0 c in DIMACS: -4229 4230 -4231 -1023 -4232 0 -4229 4230 -4231 -1023 -4233 0 -4229 4230 -4231 -1023 -4234 0 c 0+1 --> 1 c (-b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ -b^{1, 1023}_0 ∧ p_1023) -> (-b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ b^{1, 1024}_0) c in CNF: c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ -p_1023 ∨ -b^{1, 1024}_2 c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ -p_1023 ∨ -b^{1, 1024}_1 c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ -p_1023 ∨ b^{1, 1024}_0 c in DIMACS: 4229 4230 4231 -1023 -4232 0 4229 4230 4231 -1023 -4233 0 4229 4230 4231 -1023 4234 0 c 1+1 --> 2 c (-b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ b^{1, 1023}_0 ∧ p_1023) -> (-b^{1, 1024}_2 ∧ b^{1, 1024}_1 ∧ -b^{1, 1024}_0) c in CNF: c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ -p_1023 ∨ -b^{1, 1024}_2 c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ -p_1023 ∨ b^{1, 1024}_1 c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ -p_1023 ∨ -b^{1, 1024}_0 c in DIMACS: 4229 4230 -4231 -1023 -4232 0 4229 4230 -4231 -1023 4233 0 4229 4230 -4231 -1023 -4234 0 c 2+1 --> break c (-b^{1, 1023}_2 ∧ b^{1, 1023}_1 ∧ -b^{1, 1023}_0 ∧ p_1023) -> break c in CNF: c b^{1, 1023}_2 ∨ -b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ -p_1023 ∨ break c in DIMACS: 4229 -4230 4231 -1023 1162 0 c 2-1 --> 1 c (-b^{1, 1023}_2 ∧ b^{1, 1023}_1 ∧ -b^{1, 1023}_0 ∧ -p_1023) -> (-b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ b^{1, 1024}_0) c in CNF: c b^{1, 1023}_2 ∨ -b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ p_1023 ∨ -b^{1, 1024}_2 c b^{1, 1023}_2 ∨ -b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ p_1023 ∨ -b^{1, 1024}_1 c b^{1, 1023}_2 ∨ -b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ p_1023 ∨ b^{1, 1024}_0 c in DIMACS: 4229 -4230 4231 1023 -4232 0 4229 -4230 4231 1023 -4233 0 4229 -4230 4231 1023 4234 0 c 1-1 --> 0 c (-b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ b^{1, 1023}_0 ∧ -p_1023) -> (-b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ -b^{1, 1024}_0) c in CNF: c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ p_1023 ∨ -b^{1, 1024}_2 c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ p_1023 ∨ -b^{1, 1024}_1 c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ p_1023 ∨ -b^{1, 1024}_0 c in DIMACS: 4229 4230 -4231 1023 -4232 0 4229 4230 -4231 1023 -4233 0 4229 4230 -4231 1023 -4234 0 c 0-1 --> -1 c (-b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ -b^{1, 1023}_0 ∧ -p_1023) -> ( b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ b^{1, 1024}_0) c in CNF: c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ p_1023 ∨ b^{1, 1024}_2 c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ p_1023 ∨ -b^{1, 1024}_1 c b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ p_1023 ∨ b^{1, 1024}_0 c in DIMACS: 4229 4230 4231 1023 4232 0 4229 4230 4231 1023 -4233 0 4229 4230 4231 1023 4234 0 c -1-1 --> -2 c ( b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ b^{1, 1023}_0 ∧ -p_1023) -> ( b^{1, 1024}_2 ∧ b^{1, 1024}_1 ∧ -b^{1, 1024}_0) c in CNF: c -b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ p_1023 ∨ b^{1, 1024}_2 c -b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ p_1023 ∨ b^{1, 1024}_1 c -b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ p_1023 ∨ -b^{1, 1024}_0 c in DIMACS: -4229 4230 -4231 1023 4232 0 -4229 4230 -4231 1023 4233 0 -4229 4230 -4231 1023 -4234 0 c -2-1 --> break c ( b^{1, 1023}_2 ∧ b^{1, 1023}_1 ∧ -b^{1, 1023}_0 ∧ -p_1023) -> break c in CNF: c -b^{1, 1023}_2 ∨ -b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ p_1023 ∨ break c in DIMACS: -4229 -4230 4231 1023 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1023}_2 ∧ -b^{1, 1023}_1 ∧ -b^{1, 1023}_0 ∧ true) c in CNF: c -b^{1, 1023}_2 ∨ b^{1, 1023}_1 ∨ b^{1, 1023}_0 ∨ false c in DIMACS: -4229 4230 4231 0 c 3 does not represent an automaton state. c -(-b^{1, 1023}_2 ∧ b^{1, 1023}_1 ∧ b^{1, 1023}_0 ∧ true) c in CNF: c b^{1, 1023}_2 ∨ -b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ false c in DIMACS: 4229 -4230 -4231 0 c -3 does not represent an automaton state. c -( b^{1, 1023}_2 ∧ b^{1, 1023}_1 ∧ b^{1, 1023}_0 ∧ true) c in CNF: c -b^{1, 1023}_2 ∨ -b^{1, 1023}_1 ∨ -b^{1, 1023}_0 ∨ false c in DIMACS: -4229 -4230 -4231 0 c i = 1024 c -2+1 --> -1 c ( b^{1, 1024}_2 ∧ b^{1, 1024}_1 ∧ -b^{1, 1024}_0 ∧ p_1024) -> ( b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ b^{1, 1025}_0) c in CNF: c -b^{1, 1024}_2 ∨ -b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ -p_1024 ∨ b^{1, 1025}_2 c -b^{1, 1024}_2 ∨ -b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ -p_1024 ∨ -b^{1, 1025}_1 c -b^{1, 1024}_2 ∨ -b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ -p_1024 ∨ b^{1, 1025}_0 c in DIMACS: -4232 -4233 4234 -1024 4235 0 -4232 -4233 4234 -1024 -4236 0 -4232 -4233 4234 -1024 4237 0 c -1+1 --> 0 c ( b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ b^{1, 1024}_0 ∧ p_1024) -> (-b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ -b^{1, 1025}_0) c in CNF: c -b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ -p_1024 ∨ -b^{1, 1025}_2 c -b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ -p_1024 ∨ -b^{1, 1025}_1 c -b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ -p_1024 ∨ -b^{1, 1025}_0 c in DIMACS: -4232 4233 -4234 -1024 -4235 0 -4232 4233 -4234 -1024 -4236 0 -4232 4233 -4234 -1024 -4237 0 c 0+1 --> 1 c (-b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ -b^{1, 1024}_0 ∧ p_1024) -> (-b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ b^{1, 1025}_0) c in CNF: c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ -p_1024 ∨ -b^{1, 1025}_2 c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ -p_1024 ∨ -b^{1, 1025}_1 c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ -p_1024 ∨ b^{1, 1025}_0 c in DIMACS: 4232 4233 4234 -1024 -4235 0 4232 4233 4234 -1024 -4236 0 4232 4233 4234 -1024 4237 0 c 1+1 --> 2 c (-b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ b^{1, 1024}_0 ∧ p_1024) -> (-b^{1, 1025}_2 ∧ b^{1, 1025}_1 ∧ -b^{1, 1025}_0) c in CNF: c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ -p_1024 ∨ -b^{1, 1025}_2 c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ -p_1024 ∨ b^{1, 1025}_1 c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ -p_1024 ∨ -b^{1, 1025}_0 c in DIMACS: 4232 4233 -4234 -1024 -4235 0 4232 4233 -4234 -1024 4236 0 4232 4233 -4234 -1024 -4237 0 c 2+1 --> break c (-b^{1, 1024}_2 ∧ b^{1, 1024}_1 ∧ -b^{1, 1024}_0 ∧ p_1024) -> break c in CNF: c b^{1, 1024}_2 ∨ -b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ -p_1024 ∨ break c in DIMACS: 4232 -4233 4234 -1024 1162 0 c 2-1 --> 1 c (-b^{1, 1024}_2 ∧ b^{1, 1024}_1 ∧ -b^{1, 1024}_0 ∧ -p_1024) -> (-b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ b^{1, 1025}_0) c in CNF: c b^{1, 1024}_2 ∨ -b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ p_1024 ∨ -b^{1, 1025}_2 c b^{1, 1024}_2 ∨ -b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ p_1024 ∨ -b^{1, 1025}_1 c b^{1, 1024}_2 ∨ -b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ p_1024 ∨ b^{1, 1025}_0 c in DIMACS: 4232 -4233 4234 1024 -4235 0 4232 -4233 4234 1024 -4236 0 4232 -4233 4234 1024 4237 0 c 1-1 --> 0 c (-b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ b^{1, 1024}_0 ∧ -p_1024) -> (-b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ -b^{1, 1025}_0) c in CNF: c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ p_1024 ∨ -b^{1, 1025}_2 c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ p_1024 ∨ -b^{1, 1025}_1 c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ p_1024 ∨ -b^{1, 1025}_0 c in DIMACS: 4232 4233 -4234 1024 -4235 0 4232 4233 -4234 1024 -4236 0 4232 4233 -4234 1024 -4237 0 c 0-1 --> -1 c (-b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ -b^{1, 1024}_0 ∧ -p_1024) -> ( b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ b^{1, 1025}_0) c in CNF: c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ p_1024 ∨ b^{1, 1025}_2 c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ p_1024 ∨ -b^{1, 1025}_1 c b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ p_1024 ∨ b^{1, 1025}_0 c in DIMACS: 4232 4233 4234 1024 4235 0 4232 4233 4234 1024 -4236 0 4232 4233 4234 1024 4237 0 c -1-1 --> -2 c ( b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ b^{1, 1024}_0 ∧ -p_1024) -> ( b^{1, 1025}_2 ∧ b^{1, 1025}_1 ∧ -b^{1, 1025}_0) c in CNF: c -b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ p_1024 ∨ b^{1, 1025}_2 c -b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ p_1024 ∨ b^{1, 1025}_1 c -b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ p_1024 ∨ -b^{1, 1025}_0 c in DIMACS: -4232 4233 -4234 1024 4235 0 -4232 4233 -4234 1024 4236 0 -4232 4233 -4234 1024 -4237 0 c -2-1 --> break c ( b^{1, 1024}_2 ∧ b^{1, 1024}_1 ∧ -b^{1, 1024}_0 ∧ -p_1024) -> break c in CNF: c -b^{1, 1024}_2 ∨ -b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ p_1024 ∨ break c in DIMACS: -4232 -4233 4234 1024 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1024}_2 ∧ -b^{1, 1024}_1 ∧ -b^{1, 1024}_0 ∧ true) c in CNF: c -b^{1, 1024}_2 ∨ b^{1, 1024}_1 ∨ b^{1, 1024}_0 ∨ false c in DIMACS: -4232 4233 4234 0 c 3 does not represent an automaton state. c -(-b^{1, 1024}_2 ∧ b^{1, 1024}_1 ∧ b^{1, 1024}_0 ∧ true) c in CNF: c b^{1, 1024}_2 ∨ -b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ false c in DIMACS: 4232 -4233 -4234 0 c -3 does not represent an automaton state. c -( b^{1, 1024}_2 ∧ b^{1, 1024}_1 ∧ b^{1, 1024}_0 ∧ true) c in CNF: c -b^{1, 1024}_2 ∨ -b^{1, 1024}_1 ∨ -b^{1, 1024}_0 ∨ false c in DIMACS: -4232 -4233 -4234 0 c i = 1025 c -2+1 --> -1 c ( b^{1, 1025}_2 ∧ b^{1, 1025}_1 ∧ -b^{1, 1025}_0 ∧ p_1025) -> ( b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ b^{1, 1026}_0) c in CNF: c -b^{1, 1025}_2 ∨ -b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ -p_1025 ∨ b^{1, 1026}_2 c -b^{1, 1025}_2 ∨ -b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ -p_1025 ∨ -b^{1, 1026}_1 c -b^{1, 1025}_2 ∨ -b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ -p_1025 ∨ b^{1, 1026}_0 c in DIMACS: -4235 -4236 4237 -1025 4238 0 -4235 -4236 4237 -1025 -4239 0 -4235 -4236 4237 -1025 4240 0 c -1+1 --> 0 c ( b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ b^{1, 1025}_0 ∧ p_1025) -> (-b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ -b^{1, 1026}_0) c in CNF: c -b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ -p_1025 ∨ -b^{1, 1026}_2 c -b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ -p_1025 ∨ -b^{1, 1026}_1 c -b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ -p_1025 ∨ -b^{1, 1026}_0 c in DIMACS: -4235 4236 -4237 -1025 -4238 0 -4235 4236 -4237 -1025 -4239 0 -4235 4236 -4237 -1025 -4240 0 c 0+1 --> 1 c (-b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ -b^{1, 1025}_0 ∧ p_1025) -> (-b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ b^{1, 1026}_0) c in CNF: c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ -p_1025 ∨ -b^{1, 1026}_2 c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ -p_1025 ∨ -b^{1, 1026}_1 c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ -p_1025 ∨ b^{1, 1026}_0 c in DIMACS: 4235 4236 4237 -1025 -4238 0 4235 4236 4237 -1025 -4239 0 4235 4236 4237 -1025 4240 0 c 1+1 --> 2 c (-b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ b^{1, 1025}_0 ∧ p_1025) -> (-b^{1, 1026}_2 ∧ b^{1, 1026}_1 ∧ -b^{1, 1026}_0) c in CNF: c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ -p_1025 ∨ -b^{1, 1026}_2 c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ -p_1025 ∨ b^{1, 1026}_1 c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ -p_1025 ∨ -b^{1, 1026}_0 c in DIMACS: 4235 4236 -4237 -1025 -4238 0 4235 4236 -4237 -1025 4239 0 4235 4236 -4237 -1025 -4240 0 c 2+1 --> break c (-b^{1, 1025}_2 ∧ b^{1, 1025}_1 ∧ -b^{1, 1025}_0 ∧ p_1025) -> break c in CNF: c b^{1, 1025}_2 ∨ -b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ -p_1025 ∨ break c in DIMACS: 4235 -4236 4237 -1025 1162 0 c 2-1 --> 1 c (-b^{1, 1025}_2 ∧ b^{1, 1025}_1 ∧ -b^{1, 1025}_0 ∧ -p_1025) -> (-b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ b^{1, 1026}_0) c in CNF: c b^{1, 1025}_2 ∨ -b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ p_1025 ∨ -b^{1, 1026}_2 c b^{1, 1025}_2 ∨ -b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ p_1025 ∨ -b^{1, 1026}_1 c b^{1, 1025}_2 ∨ -b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ p_1025 ∨ b^{1, 1026}_0 c in DIMACS: 4235 -4236 4237 1025 -4238 0 4235 -4236 4237 1025 -4239 0 4235 -4236 4237 1025 4240 0 c 1-1 --> 0 c (-b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ b^{1, 1025}_0 ∧ -p_1025) -> (-b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ -b^{1, 1026}_0) c in CNF: c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ p_1025 ∨ -b^{1, 1026}_2 c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ p_1025 ∨ -b^{1, 1026}_1 c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ p_1025 ∨ -b^{1, 1026}_0 c in DIMACS: 4235 4236 -4237 1025 -4238 0 4235 4236 -4237 1025 -4239 0 4235 4236 -4237 1025 -4240 0 c 0-1 --> -1 c (-b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ -b^{1, 1025}_0 ∧ -p_1025) -> ( b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ b^{1, 1026}_0) c in CNF: c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ p_1025 ∨ b^{1, 1026}_2 c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ p_1025 ∨ -b^{1, 1026}_1 c b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ p_1025 ∨ b^{1, 1026}_0 c in DIMACS: 4235 4236 4237 1025 4238 0 4235 4236 4237 1025 -4239 0 4235 4236 4237 1025 4240 0 c -1-1 --> -2 c ( b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ b^{1, 1025}_0 ∧ -p_1025) -> ( b^{1, 1026}_2 ∧ b^{1, 1026}_1 ∧ -b^{1, 1026}_0) c in CNF: c -b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ p_1025 ∨ b^{1, 1026}_2 c -b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ p_1025 ∨ b^{1, 1026}_1 c -b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ p_1025 ∨ -b^{1, 1026}_0 c in DIMACS: -4235 4236 -4237 1025 4238 0 -4235 4236 -4237 1025 4239 0 -4235 4236 -4237 1025 -4240 0 c -2-1 --> break c ( b^{1, 1025}_2 ∧ b^{1, 1025}_1 ∧ -b^{1, 1025}_0 ∧ -p_1025) -> break c in CNF: c -b^{1, 1025}_2 ∨ -b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ p_1025 ∨ break c in DIMACS: -4235 -4236 4237 1025 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1025}_2 ∧ -b^{1, 1025}_1 ∧ -b^{1, 1025}_0 ∧ true) c in CNF: c -b^{1, 1025}_2 ∨ b^{1, 1025}_1 ∨ b^{1, 1025}_0 ∨ false c in DIMACS: -4235 4236 4237 0 c 3 does not represent an automaton state. c -(-b^{1, 1025}_2 ∧ b^{1, 1025}_1 ∧ b^{1, 1025}_0 ∧ true) c in CNF: c b^{1, 1025}_2 ∨ -b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ false c in DIMACS: 4235 -4236 -4237 0 c -3 does not represent an automaton state. c -( b^{1, 1025}_2 ∧ b^{1, 1025}_1 ∧ b^{1, 1025}_0 ∧ true) c in CNF: c -b^{1, 1025}_2 ∨ -b^{1, 1025}_1 ∨ -b^{1, 1025}_0 ∨ false c in DIMACS: -4235 -4236 -4237 0 c i = 1026 c -2+1 --> -1 c ( b^{1, 1026}_2 ∧ b^{1, 1026}_1 ∧ -b^{1, 1026}_0 ∧ p_1026) -> ( b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ b^{1, 1027}_0) c in CNF: c -b^{1, 1026}_2 ∨ -b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ -p_1026 ∨ b^{1, 1027}_2 c -b^{1, 1026}_2 ∨ -b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ -p_1026 ∨ -b^{1, 1027}_1 c -b^{1, 1026}_2 ∨ -b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ -p_1026 ∨ b^{1, 1027}_0 c in DIMACS: -4238 -4239 4240 -1026 4241 0 -4238 -4239 4240 -1026 -4242 0 -4238 -4239 4240 -1026 4243 0 c -1+1 --> 0 c ( b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ b^{1, 1026}_0 ∧ p_1026) -> (-b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ -b^{1, 1027}_0) c in CNF: c -b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ -p_1026 ∨ -b^{1, 1027}_2 c -b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ -p_1026 ∨ -b^{1, 1027}_1 c -b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ -p_1026 ∨ -b^{1, 1027}_0 c in DIMACS: -4238 4239 -4240 -1026 -4241 0 -4238 4239 -4240 -1026 -4242 0 -4238 4239 -4240 -1026 -4243 0 c 0+1 --> 1 c (-b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ -b^{1, 1026}_0 ∧ p_1026) -> (-b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ b^{1, 1027}_0) c in CNF: c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ -p_1026 ∨ -b^{1, 1027}_2 c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ -p_1026 ∨ -b^{1, 1027}_1 c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ -p_1026 ∨ b^{1, 1027}_0 c in DIMACS: 4238 4239 4240 -1026 -4241 0 4238 4239 4240 -1026 -4242 0 4238 4239 4240 -1026 4243 0 c 1+1 --> 2 c (-b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ b^{1, 1026}_0 ∧ p_1026) -> (-b^{1, 1027}_2 ∧ b^{1, 1027}_1 ∧ -b^{1, 1027}_0) c in CNF: c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ -p_1026 ∨ -b^{1, 1027}_2 c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ -p_1026 ∨ b^{1, 1027}_1 c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ -p_1026 ∨ -b^{1, 1027}_0 c in DIMACS: 4238 4239 -4240 -1026 -4241 0 4238 4239 -4240 -1026 4242 0 4238 4239 -4240 -1026 -4243 0 c 2+1 --> break c (-b^{1, 1026}_2 ∧ b^{1, 1026}_1 ∧ -b^{1, 1026}_0 ∧ p_1026) -> break c in CNF: c b^{1, 1026}_2 ∨ -b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ -p_1026 ∨ break c in DIMACS: 4238 -4239 4240 -1026 1162 0 c 2-1 --> 1 c (-b^{1, 1026}_2 ∧ b^{1, 1026}_1 ∧ -b^{1, 1026}_0 ∧ -p_1026) -> (-b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ b^{1, 1027}_0) c in CNF: c b^{1, 1026}_2 ∨ -b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ p_1026 ∨ -b^{1, 1027}_2 c b^{1, 1026}_2 ∨ -b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ p_1026 ∨ -b^{1, 1027}_1 c b^{1, 1026}_2 ∨ -b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ p_1026 ∨ b^{1, 1027}_0 c in DIMACS: 4238 -4239 4240 1026 -4241 0 4238 -4239 4240 1026 -4242 0 4238 -4239 4240 1026 4243 0 c 1-1 --> 0 c (-b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ b^{1, 1026}_0 ∧ -p_1026) -> (-b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ -b^{1, 1027}_0) c in CNF: c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ p_1026 ∨ -b^{1, 1027}_2 c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ p_1026 ∨ -b^{1, 1027}_1 c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ p_1026 ∨ -b^{1, 1027}_0 c in DIMACS: 4238 4239 -4240 1026 -4241 0 4238 4239 -4240 1026 -4242 0 4238 4239 -4240 1026 -4243 0 c 0-1 --> -1 c (-b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ -b^{1, 1026}_0 ∧ -p_1026) -> ( b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ b^{1, 1027}_0) c in CNF: c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ p_1026 ∨ b^{1, 1027}_2 c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ p_1026 ∨ -b^{1, 1027}_1 c b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ p_1026 ∨ b^{1, 1027}_0 c in DIMACS: 4238 4239 4240 1026 4241 0 4238 4239 4240 1026 -4242 0 4238 4239 4240 1026 4243 0 c -1-1 --> -2 c ( b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ b^{1, 1026}_0 ∧ -p_1026) -> ( b^{1, 1027}_2 ∧ b^{1, 1027}_1 ∧ -b^{1, 1027}_0) c in CNF: c -b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ p_1026 ∨ b^{1, 1027}_2 c -b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ p_1026 ∨ b^{1, 1027}_1 c -b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ p_1026 ∨ -b^{1, 1027}_0 c in DIMACS: -4238 4239 -4240 1026 4241 0 -4238 4239 -4240 1026 4242 0 -4238 4239 -4240 1026 -4243 0 c -2-1 --> break c ( b^{1, 1026}_2 ∧ b^{1, 1026}_1 ∧ -b^{1, 1026}_0 ∧ -p_1026) -> break c in CNF: c -b^{1, 1026}_2 ∨ -b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ p_1026 ∨ break c in DIMACS: -4238 -4239 4240 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1026}_2 ∧ -b^{1, 1026}_1 ∧ -b^{1, 1026}_0 ∧ true) c in CNF: c -b^{1, 1026}_2 ∨ b^{1, 1026}_1 ∨ b^{1, 1026}_0 ∨ false c in DIMACS: -4238 4239 4240 0 c 3 does not represent an automaton state. c -(-b^{1, 1026}_2 ∧ b^{1, 1026}_1 ∧ b^{1, 1026}_0 ∧ true) c in CNF: c b^{1, 1026}_2 ∨ -b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ false c in DIMACS: 4238 -4239 -4240 0 c -3 does not represent an automaton state. c -( b^{1, 1026}_2 ∧ b^{1, 1026}_1 ∧ b^{1, 1026}_0 ∧ true) c in CNF: c -b^{1, 1026}_2 ∨ -b^{1, 1026}_1 ∨ -b^{1, 1026}_0 ∨ false c in DIMACS: -4238 -4239 -4240 0 c i = 1027 c -2+1 --> -1 c ( b^{1, 1027}_2 ∧ b^{1, 1027}_1 ∧ -b^{1, 1027}_0 ∧ p_1027) -> ( b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ b^{1, 1028}_0) c in CNF: c -b^{1, 1027}_2 ∨ -b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ -p_1027 ∨ b^{1, 1028}_2 c -b^{1, 1027}_2 ∨ -b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ -p_1027 ∨ -b^{1, 1028}_1 c -b^{1, 1027}_2 ∨ -b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ -p_1027 ∨ b^{1, 1028}_0 c in DIMACS: -4241 -4242 4243 -1027 4244 0 -4241 -4242 4243 -1027 -4245 0 -4241 -4242 4243 -1027 4246 0 c -1+1 --> 0 c ( b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ b^{1, 1027}_0 ∧ p_1027) -> (-b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ -b^{1, 1028}_0) c in CNF: c -b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ -p_1027 ∨ -b^{1, 1028}_2 c -b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ -p_1027 ∨ -b^{1, 1028}_1 c -b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ -p_1027 ∨ -b^{1, 1028}_0 c in DIMACS: -4241 4242 -4243 -1027 -4244 0 -4241 4242 -4243 -1027 -4245 0 -4241 4242 -4243 -1027 -4246 0 c 0+1 --> 1 c (-b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ -b^{1, 1027}_0 ∧ p_1027) -> (-b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ b^{1, 1028}_0) c in CNF: c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ -p_1027 ∨ -b^{1, 1028}_2 c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ -p_1027 ∨ -b^{1, 1028}_1 c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ -p_1027 ∨ b^{1, 1028}_0 c in DIMACS: 4241 4242 4243 -1027 -4244 0 4241 4242 4243 -1027 -4245 0 4241 4242 4243 -1027 4246 0 c 1+1 --> 2 c (-b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ b^{1, 1027}_0 ∧ p_1027) -> (-b^{1, 1028}_2 ∧ b^{1, 1028}_1 ∧ -b^{1, 1028}_0) c in CNF: c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ -p_1027 ∨ -b^{1, 1028}_2 c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ -p_1027 ∨ b^{1, 1028}_1 c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ -p_1027 ∨ -b^{1, 1028}_0 c in DIMACS: 4241 4242 -4243 -1027 -4244 0 4241 4242 -4243 -1027 4245 0 4241 4242 -4243 -1027 -4246 0 c 2+1 --> break c (-b^{1, 1027}_2 ∧ b^{1, 1027}_1 ∧ -b^{1, 1027}_0 ∧ p_1027) -> break c in CNF: c b^{1, 1027}_2 ∨ -b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ -p_1027 ∨ break c in DIMACS: 4241 -4242 4243 -1027 1162 0 c 2-1 --> 1 c (-b^{1, 1027}_2 ∧ b^{1, 1027}_1 ∧ -b^{1, 1027}_0 ∧ -p_1027) -> (-b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ b^{1, 1028}_0) c in CNF: c b^{1, 1027}_2 ∨ -b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ p_1027 ∨ -b^{1, 1028}_2 c b^{1, 1027}_2 ∨ -b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ p_1027 ∨ -b^{1, 1028}_1 c b^{1, 1027}_2 ∨ -b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ p_1027 ∨ b^{1, 1028}_0 c in DIMACS: 4241 -4242 4243 1027 -4244 0 4241 -4242 4243 1027 -4245 0 4241 -4242 4243 1027 4246 0 c 1-1 --> 0 c (-b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ b^{1, 1027}_0 ∧ -p_1027) -> (-b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ -b^{1, 1028}_0) c in CNF: c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ p_1027 ∨ -b^{1, 1028}_2 c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ p_1027 ∨ -b^{1, 1028}_1 c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ p_1027 ∨ -b^{1, 1028}_0 c in DIMACS: 4241 4242 -4243 1027 -4244 0 4241 4242 -4243 1027 -4245 0 4241 4242 -4243 1027 -4246 0 c 0-1 --> -1 c (-b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ -b^{1, 1027}_0 ∧ -p_1027) -> ( b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ b^{1, 1028}_0) c in CNF: c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ p_1027 ∨ b^{1, 1028}_2 c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ p_1027 ∨ -b^{1, 1028}_1 c b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ p_1027 ∨ b^{1, 1028}_0 c in DIMACS: 4241 4242 4243 1027 4244 0 4241 4242 4243 1027 -4245 0 4241 4242 4243 1027 4246 0 c -1-1 --> -2 c ( b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ b^{1, 1027}_0 ∧ -p_1027) -> ( b^{1, 1028}_2 ∧ b^{1, 1028}_1 ∧ -b^{1, 1028}_0) c in CNF: c -b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ p_1027 ∨ b^{1, 1028}_2 c -b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ p_1027 ∨ b^{1, 1028}_1 c -b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ p_1027 ∨ -b^{1, 1028}_0 c in DIMACS: -4241 4242 -4243 1027 4244 0 -4241 4242 -4243 1027 4245 0 -4241 4242 -4243 1027 -4246 0 c -2-1 --> break c ( b^{1, 1027}_2 ∧ b^{1, 1027}_1 ∧ -b^{1, 1027}_0 ∧ -p_1027) -> break c in CNF: c -b^{1, 1027}_2 ∨ -b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ p_1027 ∨ break c in DIMACS: -4241 -4242 4243 1027 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1027}_2 ∧ -b^{1, 1027}_1 ∧ -b^{1, 1027}_0 ∧ true) c in CNF: c -b^{1, 1027}_2 ∨ b^{1, 1027}_1 ∨ b^{1, 1027}_0 ∨ false c in DIMACS: -4241 4242 4243 0 c 3 does not represent an automaton state. c -(-b^{1, 1027}_2 ∧ b^{1, 1027}_1 ∧ b^{1, 1027}_0 ∧ true) c in CNF: c b^{1, 1027}_2 ∨ -b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ false c in DIMACS: 4241 -4242 -4243 0 c -3 does not represent an automaton state. c -( b^{1, 1027}_2 ∧ b^{1, 1027}_1 ∧ b^{1, 1027}_0 ∧ true) c in CNF: c -b^{1, 1027}_2 ∨ -b^{1, 1027}_1 ∨ -b^{1, 1027}_0 ∨ false c in DIMACS: -4241 -4242 -4243 0 c i = 1028 c -2+1 --> -1 c ( b^{1, 1028}_2 ∧ b^{1, 1028}_1 ∧ -b^{1, 1028}_0 ∧ p_1028) -> ( b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ b^{1, 1029}_0) c in CNF: c -b^{1, 1028}_2 ∨ -b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ -p_1028 ∨ b^{1, 1029}_2 c -b^{1, 1028}_2 ∨ -b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ -p_1028 ∨ -b^{1, 1029}_1 c -b^{1, 1028}_2 ∨ -b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ -p_1028 ∨ b^{1, 1029}_0 c in DIMACS: -4244 -4245 4246 -1028 4247 0 -4244 -4245 4246 -1028 -4248 0 -4244 -4245 4246 -1028 4249 0 c -1+1 --> 0 c ( b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ b^{1, 1028}_0 ∧ p_1028) -> (-b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ -b^{1, 1029}_0) c in CNF: c -b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ -p_1028 ∨ -b^{1, 1029}_2 c -b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ -p_1028 ∨ -b^{1, 1029}_1 c -b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ -p_1028 ∨ -b^{1, 1029}_0 c in DIMACS: -4244 4245 -4246 -1028 -4247 0 -4244 4245 -4246 -1028 -4248 0 -4244 4245 -4246 -1028 -4249 0 c 0+1 --> 1 c (-b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ -b^{1, 1028}_0 ∧ p_1028) -> (-b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ b^{1, 1029}_0) c in CNF: c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ -p_1028 ∨ -b^{1, 1029}_2 c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ -p_1028 ∨ -b^{1, 1029}_1 c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ -p_1028 ∨ b^{1, 1029}_0 c in DIMACS: 4244 4245 4246 -1028 -4247 0 4244 4245 4246 -1028 -4248 0 4244 4245 4246 -1028 4249 0 c 1+1 --> 2 c (-b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ b^{1, 1028}_0 ∧ p_1028) -> (-b^{1, 1029}_2 ∧ b^{1, 1029}_1 ∧ -b^{1, 1029}_0) c in CNF: c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ -p_1028 ∨ -b^{1, 1029}_2 c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ -p_1028 ∨ b^{1, 1029}_1 c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ -p_1028 ∨ -b^{1, 1029}_0 c in DIMACS: 4244 4245 -4246 -1028 -4247 0 4244 4245 -4246 -1028 4248 0 4244 4245 -4246 -1028 -4249 0 c 2+1 --> break c (-b^{1, 1028}_2 ∧ b^{1, 1028}_1 ∧ -b^{1, 1028}_0 ∧ p_1028) -> break c in CNF: c b^{1, 1028}_2 ∨ -b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ -p_1028 ∨ break c in DIMACS: 4244 -4245 4246 -1028 1162 0 c 2-1 --> 1 c (-b^{1, 1028}_2 ∧ b^{1, 1028}_1 ∧ -b^{1, 1028}_0 ∧ -p_1028) -> (-b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ b^{1, 1029}_0) c in CNF: c b^{1, 1028}_2 ∨ -b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ p_1028 ∨ -b^{1, 1029}_2 c b^{1, 1028}_2 ∨ -b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ p_1028 ∨ -b^{1, 1029}_1 c b^{1, 1028}_2 ∨ -b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ p_1028 ∨ b^{1, 1029}_0 c in DIMACS: 4244 -4245 4246 1028 -4247 0 4244 -4245 4246 1028 -4248 0 4244 -4245 4246 1028 4249 0 c 1-1 --> 0 c (-b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ b^{1, 1028}_0 ∧ -p_1028) -> (-b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ -b^{1, 1029}_0) c in CNF: c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ p_1028 ∨ -b^{1, 1029}_2 c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ p_1028 ∨ -b^{1, 1029}_1 c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ p_1028 ∨ -b^{1, 1029}_0 c in DIMACS: 4244 4245 -4246 1028 -4247 0 4244 4245 -4246 1028 -4248 0 4244 4245 -4246 1028 -4249 0 c 0-1 --> -1 c (-b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ -b^{1, 1028}_0 ∧ -p_1028) -> ( b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ b^{1, 1029}_0) c in CNF: c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ p_1028 ∨ b^{1, 1029}_2 c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ p_1028 ∨ -b^{1, 1029}_1 c b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ p_1028 ∨ b^{1, 1029}_0 c in DIMACS: 4244 4245 4246 1028 4247 0 4244 4245 4246 1028 -4248 0 4244 4245 4246 1028 4249 0 c -1-1 --> -2 c ( b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ b^{1, 1028}_0 ∧ -p_1028) -> ( b^{1, 1029}_2 ∧ b^{1, 1029}_1 ∧ -b^{1, 1029}_0) c in CNF: c -b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ p_1028 ∨ b^{1, 1029}_2 c -b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ p_1028 ∨ b^{1, 1029}_1 c -b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ p_1028 ∨ -b^{1, 1029}_0 c in DIMACS: -4244 4245 -4246 1028 4247 0 -4244 4245 -4246 1028 4248 0 -4244 4245 -4246 1028 -4249 0 c -2-1 --> break c ( b^{1, 1028}_2 ∧ b^{1, 1028}_1 ∧ -b^{1, 1028}_0 ∧ -p_1028) -> break c in CNF: c -b^{1, 1028}_2 ∨ -b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ p_1028 ∨ break c in DIMACS: -4244 -4245 4246 1028 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1028}_2 ∧ -b^{1, 1028}_1 ∧ -b^{1, 1028}_0 ∧ true) c in CNF: c -b^{1, 1028}_2 ∨ b^{1, 1028}_1 ∨ b^{1, 1028}_0 ∨ false c in DIMACS: -4244 4245 4246 0 c 3 does not represent an automaton state. c -(-b^{1, 1028}_2 ∧ b^{1, 1028}_1 ∧ b^{1, 1028}_0 ∧ true) c in CNF: c b^{1, 1028}_2 ∨ -b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ false c in DIMACS: 4244 -4245 -4246 0 c -3 does not represent an automaton state. c -( b^{1, 1028}_2 ∧ b^{1, 1028}_1 ∧ b^{1, 1028}_0 ∧ true) c in CNF: c -b^{1, 1028}_2 ∨ -b^{1, 1028}_1 ∨ -b^{1, 1028}_0 ∨ false c in DIMACS: -4244 -4245 -4246 0 c i = 1029 c -2+1 --> -1 c ( b^{1, 1029}_2 ∧ b^{1, 1029}_1 ∧ -b^{1, 1029}_0 ∧ p_1029) -> ( b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ b^{1, 1030}_0) c in CNF: c -b^{1, 1029}_2 ∨ -b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ -p_1029 ∨ b^{1, 1030}_2 c -b^{1, 1029}_2 ∨ -b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ -p_1029 ∨ -b^{1, 1030}_1 c -b^{1, 1029}_2 ∨ -b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ -p_1029 ∨ b^{1, 1030}_0 c in DIMACS: -4247 -4248 4249 -1029 4250 0 -4247 -4248 4249 -1029 -4251 0 -4247 -4248 4249 -1029 4252 0 c -1+1 --> 0 c ( b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ b^{1, 1029}_0 ∧ p_1029) -> (-b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ -b^{1, 1030}_0) c in CNF: c -b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ -p_1029 ∨ -b^{1, 1030}_2 c -b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ -p_1029 ∨ -b^{1, 1030}_1 c -b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ -p_1029 ∨ -b^{1, 1030}_0 c in DIMACS: -4247 4248 -4249 -1029 -4250 0 -4247 4248 -4249 -1029 -4251 0 -4247 4248 -4249 -1029 -4252 0 c 0+1 --> 1 c (-b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ -b^{1, 1029}_0 ∧ p_1029) -> (-b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ b^{1, 1030}_0) c in CNF: c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ -p_1029 ∨ -b^{1, 1030}_2 c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ -p_1029 ∨ -b^{1, 1030}_1 c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ -p_1029 ∨ b^{1, 1030}_0 c in DIMACS: 4247 4248 4249 -1029 -4250 0 4247 4248 4249 -1029 -4251 0 4247 4248 4249 -1029 4252 0 c 1+1 --> 2 c (-b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ b^{1, 1029}_0 ∧ p_1029) -> (-b^{1, 1030}_2 ∧ b^{1, 1030}_1 ∧ -b^{1, 1030}_0) c in CNF: c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ -p_1029 ∨ -b^{1, 1030}_2 c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ -p_1029 ∨ b^{1, 1030}_1 c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ -p_1029 ∨ -b^{1, 1030}_0 c in DIMACS: 4247 4248 -4249 -1029 -4250 0 4247 4248 -4249 -1029 4251 0 4247 4248 -4249 -1029 -4252 0 c 2+1 --> break c (-b^{1, 1029}_2 ∧ b^{1, 1029}_1 ∧ -b^{1, 1029}_0 ∧ p_1029) -> break c in CNF: c b^{1, 1029}_2 ∨ -b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ -p_1029 ∨ break c in DIMACS: 4247 -4248 4249 -1029 1162 0 c 2-1 --> 1 c (-b^{1, 1029}_2 ∧ b^{1, 1029}_1 ∧ -b^{1, 1029}_0 ∧ -p_1029) -> (-b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ b^{1, 1030}_0) c in CNF: c b^{1, 1029}_2 ∨ -b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ p_1029 ∨ -b^{1, 1030}_2 c b^{1, 1029}_2 ∨ -b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ p_1029 ∨ -b^{1, 1030}_1 c b^{1, 1029}_2 ∨ -b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ p_1029 ∨ b^{1, 1030}_0 c in DIMACS: 4247 -4248 4249 1029 -4250 0 4247 -4248 4249 1029 -4251 0 4247 -4248 4249 1029 4252 0 c 1-1 --> 0 c (-b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ b^{1, 1029}_0 ∧ -p_1029) -> (-b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ -b^{1, 1030}_0) c in CNF: c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ p_1029 ∨ -b^{1, 1030}_2 c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ p_1029 ∨ -b^{1, 1030}_1 c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ p_1029 ∨ -b^{1, 1030}_0 c in DIMACS: 4247 4248 -4249 1029 -4250 0 4247 4248 -4249 1029 -4251 0 4247 4248 -4249 1029 -4252 0 c 0-1 --> -1 c (-b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ -b^{1, 1029}_0 ∧ -p_1029) -> ( b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ b^{1, 1030}_0) c in CNF: c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ p_1029 ∨ b^{1, 1030}_2 c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ p_1029 ∨ -b^{1, 1030}_1 c b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ p_1029 ∨ b^{1, 1030}_0 c in DIMACS: 4247 4248 4249 1029 4250 0 4247 4248 4249 1029 -4251 0 4247 4248 4249 1029 4252 0 c -1-1 --> -2 c ( b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ b^{1, 1029}_0 ∧ -p_1029) -> ( b^{1, 1030}_2 ∧ b^{1, 1030}_1 ∧ -b^{1, 1030}_0) c in CNF: c -b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ p_1029 ∨ b^{1, 1030}_2 c -b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ p_1029 ∨ b^{1, 1030}_1 c -b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ p_1029 ∨ -b^{1, 1030}_0 c in DIMACS: -4247 4248 -4249 1029 4250 0 -4247 4248 -4249 1029 4251 0 -4247 4248 -4249 1029 -4252 0 c -2-1 --> break c ( b^{1, 1029}_2 ∧ b^{1, 1029}_1 ∧ -b^{1, 1029}_0 ∧ -p_1029) -> break c in CNF: c -b^{1, 1029}_2 ∨ -b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ p_1029 ∨ break c in DIMACS: -4247 -4248 4249 1029 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1029}_2 ∧ -b^{1, 1029}_1 ∧ -b^{1, 1029}_0 ∧ true) c in CNF: c -b^{1, 1029}_2 ∨ b^{1, 1029}_1 ∨ b^{1, 1029}_0 ∨ false c in DIMACS: -4247 4248 4249 0 c 3 does not represent an automaton state. c -(-b^{1, 1029}_2 ∧ b^{1, 1029}_1 ∧ b^{1, 1029}_0 ∧ true) c in CNF: c b^{1, 1029}_2 ∨ -b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ false c in DIMACS: 4247 -4248 -4249 0 c -3 does not represent an automaton state. c -( b^{1, 1029}_2 ∧ b^{1, 1029}_1 ∧ b^{1, 1029}_0 ∧ true) c in CNF: c -b^{1, 1029}_2 ∨ -b^{1, 1029}_1 ∨ -b^{1, 1029}_0 ∨ false c in DIMACS: -4247 -4248 -4249 0 c i = 1030 c -2+1 --> -1 c ( b^{1, 1030}_2 ∧ b^{1, 1030}_1 ∧ -b^{1, 1030}_0 ∧ p_1030) -> ( b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ b^{1, 1031}_0) c in CNF: c -b^{1, 1030}_2 ∨ -b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ -p_1030 ∨ b^{1, 1031}_2 c -b^{1, 1030}_2 ∨ -b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ -p_1030 ∨ -b^{1, 1031}_1 c -b^{1, 1030}_2 ∨ -b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ -p_1030 ∨ b^{1, 1031}_0 c in DIMACS: -4250 -4251 4252 -1030 4253 0 -4250 -4251 4252 -1030 -4254 0 -4250 -4251 4252 -1030 4255 0 c -1+1 --> 0 c ( b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ b^{1, 1030}_0 ∧ p_1030) -> (-b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ -b^{1, 1031}_0) c in CNF: c -b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ -p_1030 ∨ -b^{1, 1031}_2 c -b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ -p_1030 ∨ -b^{1, 1031}_1 c -b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ -p_1030 ∨ -b^{1, 1031}_0 c in DIMACS: -4250 4251 -4252 -1030 -4253 0 -4250 4251 -4252 -1030 -4254 0 -4250 4251 -4252 -1030 -4255 0 c 0+1 --> 1 c (-b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ -b^{1, 1030}_0 ∧ p_1030) -> (-b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ b^{1, 1031}_0) c in CNF: c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ -p_1030 ∨ -b^{1, 1031}_2 c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ -p_1030 ∨ -b^{1, 1031}_1 c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ -p_1030 ∨ b^{1, 1031}_0 c in DIMACS: 4250 4251 4252 -1030 -4253 0 4250 4251 4252 -1030 -4254 0 4250 4251 4252 -1030 4255 0 c 1+1 --> 2 c (-b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ b^{1, 1030}_0 ∧ p_1030) -> (-b^{1, 1031}_2 ∧ b^{1, 1031}_1 ∧ -b^{1, 1031}_0) c in CNF: c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ -p_1030 ∨ -b^{1, 1031}_2 c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ -p_1030 ∨ b^{1, 1031}_1 c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ -p_1030 ∨ -b^{1, 1031}_0 c in DIMACS: 4250 4251 -4252 -1030 -4253 0 4250 4251 -4252 -1030 4254 0 4250 4251 -4252 -1030 -4255 0 c 2+1 --> break c (-b^{1, 1030}_2 ∧ b^{1, 1030}_1 ∧ -b^{1, 1030}_0 ∧ p_1030) -> break c in CNF: c b^{1, 1030}_2 ∨ -b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ -p_1030 ∨ break c in DIMACS: 4250 -4251 4252 -1030 1162 0 c 2-1 --> 1 c (-b^{1, 1030}_2 ∧ b^{1, 1030}_1 ∧ -b^{1, 1030}_0 ∧ -p_1030) -> (-b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ b^{1, 1031}_0) c in CNF: c b^{1, 1030}_2 ∨ -b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ p_1030 ∨ -b^{1, 1031}_2 c b^{1, 1030}_2 ∨ -b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ p_1030 ∨ -b^{1, 1031}_1 c b^{1, 1030}_2 ∨ -b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ p_1030 ∨ b^{1, 1031}_0 c in DIMACS: 4250 -4251 4252 1030 -4253 0 4250 -4251 4252 1030 -4254 0 4250 -4251 4252 1030 4255 0 c 1-1 --> 0 c (-b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ b^{1, 1030}_0 ∧ -p_1030) -> (-b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ -b^{1, 1031}_0) c in CNF: c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ p_1030 ∨ -b^{1, 1031}_2 c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ p_1030 ∨ -b^{1, 1031}_1 c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ p_1030 ∨ -b^{1, 1031}_0 c in DIMACS: 4250 4251 -4252 1030 -4253 0 4250 4251 -4252 1030 -4254 0 4250 4251 -4252 1030 -4255 0 c 0-1 --> -1 c (-b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ -b^{1, 1030}_0 ∧ -p_1030) -> ( b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ b^{1, 1031}_0) c in CNF: c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ p_1030 ∨ b^{1, 1031}_2 c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ p_1030 ∨ -b^{1, 1031}_1 c b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ p_1030 ∨ b^{1, 1031}_0 c in DIMACS: 4250 4251 4252 1030 4253 0 4250 4251 4252 1030 -4254 0 4250 4251 4252 1030 4255 0 c -1-1 --> -2 c ( b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ b^{1, 1030}_0 ∧ -p_1030) -> ( b^{1, 1031}_2 ∧ b^{1, 1031}_1 ∧ -b^{1, 1031}_0) c in CNF: c -b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ p_1030 ∨ b^{1, 1031}_2 c -b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ p_1030 ∨ b^{1, 1031}_1 c -b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ p_1030 ∨ -b^{1, 1031}_0 c in DIMACS: -4250 4251 -4252 1030 4253 0 -4250 4251 -4252 1030 4254 0 -4250 4251 -4252 1030 -4255 0 c -2-1 --> break c ( b^{1, 1030}_2 ∧ b^{1, 1030}_1 ∧ -b^{1, 1030}_0 ∧ -p_1030) -> break c in CNF: c -b^{1, 1030}_2 ∨ -b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ p_1030 ∨ break c in DIMACS: -4250 -4251 4252 1030 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1030}_2 ∧ -b^{1, 1030}_1 ∧ -b^{1, 1030}_0 ∧ true) c in CNF: c -b^{1, 1030}_2 ∨ b^{1, 1030}_1 ∨ b^{1, 1030}_0 ∨ false c in DIMACS: -4250 4251 4252 0 c 3 does not represent an automaton state. c -(-b^{1, 1030}_2 ∧ b^{1, 1030}_1 ∧ b^{1, 1030}_0 ∧ true) c in CNF: c b^{1, 1030}_2 ∨ -b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ false c in DIMACS: 4250 -4251 -4252 0 c -3 does not represent an automaton state. c -( b^{1, 1030}_2 ∧ b^{1, 1030}_1 ∧ b^{1, 1030}_0 ∧ true) c in CNF: c -b^{1, 1030}_2 ∨ -b^{1, 1030}_1 ∨ -b^{1, 1030}_0 ∨ false c in DIMACS: -4250 -4251 -4252 0 c i = 1031 c -2+1 --> -1 c ( b^{1, 1031}_2 ∧ b^{1, 1031}_1 ∧ -b^{1, 1031}_0 ∧ p_1031) -> ( b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ b^{1, 1032}_0) c in CNF: c -b^{1, 1031}_2 ∨ -b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ -p_1031 ∨ b^{1, 1032}_2 c -b^{1, 1031}_2 ∨ -b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ -p_1031 ∨ -b^{1, 1032}_1 c -b^{1, 1031}_2 ∨ -b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ -p_1031 ∨ b^{1, 1032}_0 c in DIMACS: -4253 -4254 4255 -1031 4256 0 -4253 -4254 4255 -1031 -4257 0 -4253 -4254 4255 -1031 4258 0 c -1+1 --> 0 c ( b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ b^{1, 1031}_0 ∧ p_1031) -> (-b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ -b^{1, 1032}_0) c in CNF: c -b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ -p_1031 ∨ -b^{1, 1032}_2 c -b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ -p_1031 ∨ -b^{1, 1032}_1 c -b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ -p_1031 ∨ -b^{1, 1032}_0 c in DIMACS: -4253 4254 -4255 -1031 -4256 0 -4253 4254 -4255 -1031 -4257 0 -4253 4254 -4255 -1031 -4258 0 c 0+1 --> 1 c (-b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ -b^{1, 1031}_0 ∧ p_1031) -> (-b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ b^{1, 1032}_0) c in CNF: c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ -p_1031 ∨ -b^{1, 1032}_2 c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ -p_1031 ∨ -b^{1, 1032}_1 c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ -p_1031 ∨ b^{1, 1032}_0 c in DIMACS: 4253 4254 4255 -1031 -4256 0 4253 4254 4255 -1031 -4257 0 4253 4254 4255 -1031 4258 0 c 1+1 --> 2 c (-b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ b^{1, 1031}_0 ∧ p_1031) -> (-b^{1, 1032}_2 ∧ b^{1, 1032}_1 ∧ -b^{1, 1032}_0) c in CNF: c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ -p_1031 ∨ -b^{1, 1032}_2 c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ -p_1031 ∨ b^{1, 1032}_1 c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ -p_1031 ∨ -b^{1, 1032}_0 c in DIMACS: 4253 4254 -4255 -1031 -4256 0 4253 4254 -4255 -1031 4257 0 4253 4254 -4255 -1031 -4258 0 c 2+1 --> break c (-b^{1, 1031}_2 ∧ b^{1, 1031}_1 ∧ -b^{1, 1031}_0 ∧ p_1031) -> break c in CNF: c b^{1, 1031}_2 ∨ -b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ -p_1031 ∨ break c in DIMACS: 4253 -4254 4255 -1031 1162 0 c 2-1 --> 1 c (-b^{1, 1031}_2 ∧ b^{1, 1031}_1 ∧ -b^{1, 1031}_0 ∧ -p_1031) -> (-b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ b^{1, 1032}_0) c in CNF: c b^{1, 1031}_2 ∨ -b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ p_1031 ∨ -b^{1, 1032}_2 c b^{1, 1031}_2 ∨ -b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ p_1031 ∨ -b^{1, 1032}_1 c b^{1, 1031}_2 ∨ -b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ p_1031 ∨ b^{1, 1032}_0 c in DIMACS: 4253 -4254 4255 1031 -4256 0 4253 -4254 4255 1031 -4257 0 4253 -4254 4255 1031 4258 0 c 1-1 --> 0 c (-b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ b^{1, 1031}_0 ∧ -p_1031) -> (-b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ -b^{1, 1032}_0) c in CNF: c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ p_1031 ∨ -b^{1, 1032}_2 c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ p_1031 ∨ -b^{1, 1032}_1 c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ p_1031 ∨ -b^{1, 1032}_0 c in DIMACS: 4253 4254 -4255 1031 -4256 0 4253 4254 -4255 1031 -4257 0 4253 4254 -4255 1031 -4258 0 c 0-1 --> -1 c (-b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ -b^{1, 1031}_0 ∧ -p_1031) -> ( b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ b^{1, 1032}_0) c in CNF: c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ p_1031 ∨ b^{1, 1032}_2 c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ p_1031 ∨ -b^{1, 1032}_1 c b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ p_1031 ∨ b^{1, 1032}_0 c in DIMACS: 4253 4254 4255 1031 4256 0 4253 4254 4255 1031 -4257 0 4253 4254 4255 1031 4258 0 c -1-1 --> -2 c ( b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ b^{1, 1031}_0 ∧ -p_1031) -> ( b^{1, 1032}_2 ∧ b^{1, 1032}_1 ∧ -b^{1, 1032}_0) c in CNF: c -b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ p_1031 ∨ b^{1, 1032}_2 c -b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ p_1031 ∨ b^{1, 1032}_1 c -b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ p_1031 ∨ -b^{1, 1032}_0 c in DIMACS: -4253 4254 -4255 1031 4256 0 -4253 4254 -4255 1031 4257 0 -4253 4254 -4255 1031 -4258 0 c -2-1 --> break c ( b^{1, 1031}_2 ∧ b^{1, 1031}_1 ∧ -b^{1, 1031}_0 ∧ -p_1031) -> break c in CNF: c -b^{1, 1031}_2 ∨ -b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ p_1031 ∨ break c in DIMACS: -4253 -4254 4255 1031 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1031}_2 ∧ -b^{1, 1031}_1 ∧ -b^{1, 1031}_0 ∧ true) c in CNF: c -b^{1, 1031}_2 ∨ b^{1, 1031}_1 ∨ b^{1, 1031}_0 ∨ false c in DIMACS: -4253 4254 4255 0 c 3 does not represent an automaton state. c -(-b^{1, 1031}_2 ∧ b^{1, 1031}_1 ∧ b^{1, 1031}_0 ∧ true) c in CNF: c b^{1, 1031}_2 ∨ -b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ false c in DIMACS: 4253 -4254 -4255 0 c -3 does not represent an automaton state. c -( b^{1, 1031}_2 ∧ b^{1, 1031}_1 ∧ b^{1, 1031}_0 ∧ true) c in CNF: c -b^{1, 1031}_2 ∨ -b^{1, 1031}_1 ∨ -b^{1, 1031}_0 ∨ false c in DIMACS: -4253 -4254 -4255 0 c i = 1032 c -2+1 --> -1 c ( b^{1, 1032}_2 ∧ b^{1, 1032}_1 ∧ -b^{1, 1032}_0 ∧ p_1032) -> ( b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ b^{1, 1033}_0) c in CNF: c -b^{1, 1032}_2 ∨ -b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ -p_1032 ∨ b^{1, 1033}_2 c -b^{1, 1032}_2 ∨ -b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ -p_1032 ∨ -b^{1, 1033}_1 c -b^{1, 1032}_2 ∨ -b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ -p_1032 ∨ b^{1, 1033}_0 c in DIMACS: -4256 -4257 4258 -1032 4259 0 -4256 -4257 4258 -1032 -4260 0 -4256 -4257 4258 -1032 4261 0 c -1+1 --> 0 c ( b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ b^{1, 1032}_0 ∧ p_1032) -> (-b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ -b^{1, 1033}_0) c in CNF: c -b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ -p_1032 ∨ -b^{1, 1033}_2 c -b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ -p_1032 ∨ -b^{1, 1033}_1 c -b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ -p_1032 ∨ -b^{1, 1033}_0 c in DIMACS: -4256 4257 -4258 -1032 -4259 0 -4256 4257 -4258 -1032 -4260 0 -4256 4257 -4258 -1032 -4261 0 c 0+1 --> 1 c (-b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ -b^{1, 1032}_0 ∧ p_1032) -> (-b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ b^{1, 1033}_0) c in CNF: c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ -p_1032 ∨ -b^{1, 1033}_2 c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ -p_1032 ∨ -b^{1, 1033}_1 c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ -p_1032 ∨ b^{1, 1033}_0 c in DIMACS: 4256 4257 4258 -1032 -4259 0 4256 4257 4258 -1032 -4260 0 4256 4257 4258 -1032 4261 0 c 1+1 --> 2 c (-b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ b^{1, 1032}_0 ∧ p_1032) -> (-b^{1, 1033}_2 ∧ b^{1, 1033}_1 ∧ -b^{1, 1033}_0) c in CNF: c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ -p_1032 ∨ -b^{1, 1033}_2 c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ -p_1032 ∨ b^{1, 1033}_1 c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ -p_1032 ∨ -b^{1, 1033}_0 c in DIMACS: 4256 4257 -4258 -1032 -4259 0 4256 4257 -4258 -1032 4260 0 4256 4257 -4258 -1032 -4261 0 c 2+1 --> break c (-b^{1, 1032}_2 ∧ b^{1, 1032}_1 ∧ -b^{1, 1032}_0 ∧ p_1032) -> break c in CNF: c b^{1, 1032}_2 ∨ -b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ -p_1032 ∨ break c in DIMACS: 4256 -4257 4258 -1032 1162 0 c 2-1 --> 1 c (-b^{1, 1032}_2 ∧ b^{1, 1032}_1 ∧ -b^{1, 1032}_0 ∧ -p_1032) -> (-b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ b^{1, 1033}_0) c in CNF: c b^{1, 1032}_2 ∨ -b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ p_1032 ∨ -b^{1, 1033}_2 c b^{1, 1032}_2 ∨ -b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ p_1032 ∨ -b^{1, 1033}_1 c b^{1, 1032}_2 ∨ -b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ p_1032 ∨ b^{1, 1033}_0 c in DIMACS: 4256 -4257 4258 1032 -4259 0 4256 -4257 4258 1032 -4260 0 4256 -4257 4258 1032 4261 0 c 1-1 --> 0 c (-b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ b^{1, 1032}_0 ∧ -p_1032) -> (-b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ -b^{1, 1033}_0) c in CNF: c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ p_1032 ∨ -b^{1, 1033}_2 c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ p_1032 ∨ -b^{1, 1033}_1 c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ p_1032 ∨ -b^{1, 1033}_0 c in DIMACS: 4256 4257 -4258 1032 -4259 0 4256 4257 -4258 1032 -4260 0 4256 4257 -4258 1032 -4261 0 c 0-1 --> -1 c (-b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ -b^{1, 1032}_0 ∧ -p_1032) -> ( b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ b^{1, 1033}_0) c in CNF: c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ p_1032 ∨ b^{1, 1033}_2 c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ p_1032 ∨ -b^{1, 1033}_1 c b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ p_1032 ∨ b^{1, 1033}_0 c in DIMACS: 4256 4257 4258 1032 4259 0 4256 4257 4258 1032 -4260 0 4256 4257 4258 1032 4261 0 c -1-1 --> -2 c ( b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ b^{1, 1032}_0 ∧ -p_1032) -> ( b^{1, 1033}_2 ∧ b^{1, 1033}_1 ∧ -b^{1, 1033}_0) c in CNF: c -b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ p_1032 ∨ b^{1, 1033}_2 c -b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ p_1032 ∨ b^{1, 1033}_1 c -b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ p_1032 ∨ -b^{1, 1033}_0 c in DIMACS: -4256 4257 -4258 1032 4259 0 -4256 4257 -4258 1032 4260 0 -4256 4257 -4258 1032 -4261 0 c -2-1 --> break c ( b^{1, 1032}_2 ∧ b^{1, 1032}_1 ∧ -b^{1, 1032}_0 ∧ -p_1032) -> break c in CNF: c -b^{1, 1032}_2 ∨ -b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ p_1032 ∨ break c in DIMACS: -4256 -4257 4258 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1032}_2 ∧ -b^{1, 1032}_1 ∧ -b^{1, 1032}_0 ∧ true) c in CNF: c -b^{1, 1032}_2 ∨ b^{1, 1032}_1 ∨ b^{1, 1032}_0 ∨ false c in DIMACS: -4256 4257 4258 0 c 3 does not represent an automaton state. c -(-b^{1, 1032}_2 ∧ b^{1, 1032}_1 ∧ b^{1, 1032}_0 ∧ true) c in CNF: c b^{1, 1032}_2 ∨ -b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ false c in DIMACS: 4256 -4257 -4258 0 c -3 does not represent an automaton state. c -( b^{1, 1032}_2 ∧ b^{1, 1032}_1 ∧ b^{1, 1032}_0 ∧ true) c in CNF: c -b^{1, 1032}_2 ∨ -b^{1, 1032}_1 ∨ -b^{1, 1032}_0 ∨ false c in DIMACS: -4256 -4257 -4258 0 c i = 1033 c -2+1 --> -1 c ( b^{1, 1033}_2 ∧ b^{1, 1033}_1 ∧ -b^{1, 1033}_0 ∧ p_1033) -> ( b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ b^{1, 1034}_0) c in CNF: c -b^{1, 1033}_2 ∨ -b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ -p_1033 ∨ b^{1, 1034}_2 c -b^{1, 1033}_2 ∨ -b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ -p_1033 ∨ -b^{1, 1034}_1 c -b^{1, 1033}_2 ∨ -b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ -p_1033 ∨ b^{1, 1034}_0 c in DIMACS: -4259 -4260 4261 -1033 4262 0 -4259 -4260 4261 -1033 -4263 0 -4259 -4260 4261 -1033 4264 0 c -1+1 --> 0 c ( b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ b^{1, 1033}_0 ∧ p_1033) -> (-b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ -b^{1, 1034}_0) c in CNF: c -b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ -p_1033 ∨ -b^{1, 1034}_2 c -b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ -p_1033 ∨ -b^{1, 1034}_1 c -b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ -p_1033 ∨ -b^{1, 1034}_0 c in DIMACS: -4259 4260 -4261 -1033 -4262 0 -4259 4260 -4261 -1033 -4263 0 -4259 4260 -4261 -1033 -4264 0 c 0+1 --> 1 c (-b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ -b^{1, 1033}_0 ∧ p_1033) -> (-b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ b^{1, 1034}_0) c in CNF: c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ -p_1033 ∨ -b^{1, 1034}_2 c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ -p_1033 ∨ -b^{1, 1034}_1 c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ -p_1033 ∨ b^{1, 1034}_0 c in DIMACS: 4259 4260 4261 -1033 -4262 0 4259 4260 4261 -1033 -4263 0 4259 4260 4261 -1033 4264 0 c 1+1 --> 2 c (-b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ b^{1, 1033}_0 ∧ p_1033) -> (-b^{1, 1034}_2 ∧ b^{1, 1034}_1 ∧ -b^{1, 1034}_0) c in CNF: c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ -p_1033 ∨ -b^{1, 1034}_2 c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ -p_1033 ∨ b^{1, 1034}_1 c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ -p_1033 ∨ -b^{1, 1034}_0 c in DIMACS: 4259 4260 -4261 -1033 -4262 0 4259 4260 -4261 -1033 4263 0 4259 4260 -4261 -1033 -4264 0 c 2+1 --> break c (-b^{1, 1033}_2 ∧ b^{1, 1033}_1 ∧ -b^{1, 1033}_0 ∧ p_1033) -> break c in CNF: c b^{1, 1033}_2 ∨ -b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ -p_1033 ∨ break c in DIMACS: 4259 -4260 4261 -1033 1162 0 c 2-1 --> 1 c (-b^{1, 1033}_2 ∧ b^{1, 1033}_1 ∧ -b^{1, 1033}_0 ∧ -p_1033) -> (-b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ b^{1, 1034}_0) c in CNF: c b^{1, 1033}_2 ∨ -b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ p_1033 ∨ -b^{1, 1034}_2 c b^{1, 1033}_2 ∨ -b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ p_1033 ∨ -b^{1, 1034}_1 c b^{1, 1033}_2 ∨ -b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ p_1033 ∨ b^{1, 1034}_0 c in DIMACS: 4259 -4260 4261 1033 -4262 0 4259 -4260 4261 1033 -4263 0 4259 -4260 4261 1033 4264 0 c 1-1 --> 0 c (-b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ b^{1, 1033}_0 ∧ -p_1033) -> (-b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ -b^{1, 1034}_0) c in CNF: c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ p_1033 ∨ -b^{1, 1034}_2 c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ p_1033 ∨ -b^{1, 1034}_1 c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ p_1033 ∨ -b^{1, 1034}_0 c in DIMACS: 4259 4260 -4261 1033 -4262 0 4259 4260 -4261 1033 -4263 0 4259 4260 -4261 1033 -4264 0 c 0-1 --> -1 c (-b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ -b^{1, 1033}_0 ∧ -p_1033) -> ( b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ b^{1, 1034}_0) c in CNF: c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ p_1033 ∨ b^{1, 1034}_2 c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ p_1033 ∨ -b^{1, 1034}_1 c b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ p_1033 ∨ b^{1, 1034}_0 c in DIMACS: 4259 4260 4261 1033 4262 0 4259 4260 4261 1033 -4263 0 4259 4260 4261 1033 4264 0 c -1-1 --> -2 c ( b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ b^{1, 1033}_0 ∧ -p_1033) -> ( b^{1, 1034}_2 ∧ b^{1, 1034}_1 ∧ -b^{1, 1034}_0) c in CNF: c -b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ p_1033 ∨ b^{1, 1034}_2 c -b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ p_1033 ∨ b^{1, 1034}_1 c -b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ p_1033 ∨ -b^{1, 1034}_0 c in DIMACS: -4259 4260 -4261 1033 4262 0 -4259 4260 -4261 1033 4263 0 -4259 4260 -4261 1033 -4264 0 c -2-1 --> break c ( b^{1, 1033}_2 ∧ b^{1, 1033}_1 ∧ -b^{1, 1033}_0 ∧ -p_1033) -> break c in CNF: c -b^{1, 1033}_2 ∨ -b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ p_1033 ∨ break c in DIMACS: -4259 -4260 4261 1033 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1033}_2 ∧ -b^{1, 1033}_1 ∧ -b^{1, 1033}_0 ∧ true) c in CNF: c -b^{1, 1033}_2 ∨ b^{1, 1033}_1 ∨ b^{1, 1033}_0 ∨ false c in DIMACS: -4259 4260 4261 0 c 3 does not represent an automaton state. c -(-b^{1, 1033}_2 ∧ b^{1, 1033}_1 ∧ b^{1, 1033}_0 ∧ true) c in CNF: c b^{1, 1033}_2 ∨ -b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ false c in DIMACS: 4259 -4260 -4261 0 c -3 does not represent an automaton state. c -( b^{1, 1033}_2 ∧ b^{1, 1033}_1 ∧ b^{1, 1033}_0 ∧ true) c in CNF: c -b^{1, 1033}_2 ∨ -b^{1, 1033}_1 ∨ -b^{1, 1033}_0 ∨ false c in DIMACS: -4259 -4260 -4261 0 c i = 1034 c -2+1 --> -1 c ( b^{1, 1034}_2 ∧ b^{1, 1034}_1 ∧ -b^{1, 1034}_0 ∧ p_1034) -> ( b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ b^{1, 1035}_0) c in CNF: c -b^{1, 1034}_2 ∨ -b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ -p_1034 ∨ b^{1, 1035}_2 c -b^{1, 1034}_2 ∨ -b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ -p_1034 ∨ -b^{1, 1035}_1 c -b^{1, 1034}_2 ∨ -b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ -p_1034 ∨ b^{1, 1035}_0 c in DIMACS: -4262 -4263 4264 -1034 4265 0 -4262 -4263 4264 -1034 -4266 0 -4262 -4263 4264 -1034 4267 0 c -1+1 --> 0 c ( b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ b^{1, 1034}_0 ∧ p_1034) -> (-b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ -b^{1, 1035}_0) c in CNF: c -b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ -p_1034 ∨ -b^{1, 1035}_2 c -b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ -p_1034 ∨ -b^{1, 1035}_1 c -b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ -p_1034 ∨ -b^{1, 1035}_0 c in DIMACS: -4262 4263 -4264 -1034 -4265 0 -4262 4263 -4264 -1034 -4266 0 -4262 4263 -4264 -1034 -4267 0 c 0+1 --> 1 c (-b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ -b^{1, 1034}_0 ∧ p_1034) -> (-b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ b^{1, 1035}_0) c in CNF: c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ -p_1034 ∨ -b^{1, 1035}_2 c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ -p_1034 ∨ -b^{1, 1035}_1 c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ -p_1034 ∨ b^{1, 1035}_0 c in DIMACS: 4262 4263 4264 -1034 -4265 0 4262 4263 4264 -1034 -4266 0 4262 4263 4264 -1034 4267 0 c 1+1 --> 2 c (-b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ b^{1, 1034}_0 ∧ p_1034) -> (-b^{1, 1035}_2 ∧ b^{1, 1035}_1 ∧ -b^{1, 1035}_0) c in CNF: c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ -p_1034 ∨ -b^{1, 1035}_2 c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ -p_1034 ∨ b^{1, 1035}_1 c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ -p_1034 ∨ -b^{1, 1035}_0 c in DIMACS: 4262 4263 -4264 -1034 -4265 0 4262 4263 -4264 -1034 4266 0 4262 4263 -4264 -1034 -4267 0 c 2+1 --> break c (-b^{1, 1034}_2 ∧ b^{1, 1034}_1 ∧ -b^{1, 1034}_0 ∧ p_1034) -> break c in CNF: c b^{1, 1034}_2 ∨ -b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ -p_1034 ∨ break c in DIMACS: 4262 -4263 4264 -1034 1162 0 c 2-1 --> 1 c (-b^{1, 1034}_2 ∧ b^{1, 1034}_1 ∧ -b^{1, 1034}_0 ∧ -p_1034) -> (-b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ b^{1, 1035}_0) c in CNF: c b^{1, 1034}_2 ∨ -b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ p_1034 ∨ -b^{1, 1035}_2 c b^{1, 1034}_2 ∨ -b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ p_1034 ∨ -b^{1, 1035}_1 c b^{1, 1034}_2 ∨ -b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ p_1034 ∨ b^{1, 1035}_0 c in DIMACS: 4262 -4263 4264 1034 -4265 0 4262 -4263 4264 1034 -4266 0 4262 -4263 4264 1034 4267 0 c 1-1 --> 0 c (-b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ b^{1, 1034}_0 ∧ -p_1034) -> (-b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ -b^{1, 1035}_0) c in CNF: c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ p_1034 ∨ -b^{1, 1035}_2 c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ p_1034 ∨ -b^{1, 1035}_1 c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ p_1034 ∨ -b^{1, 1035}_0 c in DIMACS: 4262 4263 -4264 1034 -4265 0 4262 4263 -4264 1034 -4266 0 4262 4263 -4264 1034 -4267 0 c 0-1 --> -1 c (-b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ -b^{1, 1034}_0 ∧ -p_1034) -> ( b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ b^{1, 1035}_0) c in CNF: c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ p_1034 ∨ b^{1, 1035}_2 c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ p_1034 ∨ -b^{1, 1035}_1 c b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ p_1034 ∨ b^{1, 1035}_0 c in DIMACS: 4262 4263 4264 1034 4265 0 4262 4263 4264 1034 -4266 0 4262 4263 4264 1034 4267 0 c -1-1 --> -2 c ( b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ b^{1, 1034}_0 ∧ -p_1034) -> ( b^{1, 1035}_2 ∧ b^{1, 1035}_1 ∧ -b^{1, 1035}_0) c in CNF: c -b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ p_1034 ∨ b^{1, 1035}_2 c -b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ p_1034 ∨ b^{1, 1035}_1 c -b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ p_1034 ∨ -b^{1, 1035}_0 c in DIMACS: -4262 4263 -4264 1034 4265 0 -4262 4263 -4264 1034 4266 0 -4262 4263 -4264 1034 -4267 0 c -2-1 --> break c ( b^{1, 1034}_2 ∧ b^{1, 1034}_1 ∧ -b^{1, 1034}_0 ∧ -p_1034) -> break c in CNF: c -b^{1, 1034}_2 ∨ -b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ p_1034 ∨ break c in DIMACS: -4262 -4263 4264 1034 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1034}_2 ∧ -b^{1, 1034}_1 ∧ -b^{1, 1034}_0 ∧ true) c in CNF: c -b^{1, 1034}_2 ∨ b^{1, 1034}_1 ∨ b^{1, 1034}_0 ∨ false c in DIMACS: -4262 4263 4264 0 c 3 does not represent an automaton state. c -(-b^{1, 1034}_2 ∧ b^{1, 1034}_1 ∧ b^{1, 1034}_0 ∧ true) c in CNF: c b^{1, 1034}_2 ∨ -b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ false c in DIMACS: 4262 -4263 -4264 0 c -3 does not represent an automaton state. c -( b^{1, 1034}_2 ∧ b^{1, 1034}_1 ∧ b^{1, 1034}_0 ∧ true) c in CNF: c -b^{1, 1034}_2 ∨ -b^{1, 1034}_1 ∨ -b^{1, 1034}_0 ∨ false c in DIMACS: -4262 -4263 -4264 0 c i = 1035 c -2+1 --> -1 c ( b^{1, 1035}_2 ∧ b^{1, 1035}_1 ∧ -b^{1, 1035}_0 ∧ p_1035) -> ( b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ b^{1, 1036}_0) c in CNF: c -b^{1, 1035}_2 ∨ -b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ -p_1035 ∨ b^{1, 1036}_2 c -b^{1, 1035}_2 ∨ -b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ -p_1035 ∨ -b^{1, 1036}_1 c -b^{1, 1035}_2 ∨ -b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ -p_1035 ∨ b^{1, 1036}_0 c in DIMACS: -4265 -4266 4267 -1035 4268 0 -4265 -4266 4267 -1035 -4269 0 -4265 -4266 4267 -1035 4270 0 c -1+1 --> 0 c ( b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ b^{1, 1035}_0 ∧ p_1035) -> (-b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ -b^{1, 1036}_0) c in CNF: c -b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ -p_1035 ∨ -b^{1, 1036}_2 c -b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ -p_1035 ∨ -b^{1, 1036}_1 c -b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ -p_1035 ∨ -b^{1, 1036}_0 c in DIMACS: -4265 4266 -4267 -1035 -4268 0 -4265 4266 -4267 -1035 -4269 0 -4265 4266 -4267 -1035 -4270 0 c 0+1 --> 1 c (-b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ -b^{1, 1035}_0 ∧ p_1035) -> (-b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ b^{1, 1036}_0) c in CNF: c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ -p_1035 ∨ -b^{1, 1036}_2 c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ -p_1035 ∨ -b^{1, 1036}_1 c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ -p_1035 ∨ b^{1, 1036}_0 c in DIMACS: 4265 4266 4267 -1035 -4268 0 4265 4266 4267 -1035 -4269 0 4265 4266 4267 -1035 4270 0 c 1+1 --> 2 c (-b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ b^{1, 1035}_0 ∧ p_1035) -> (-b^{1, 1036}_2 ∧ b^{1, 1036}_1 ∧ -b^{1, 1036}_0) c in CNF: c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ -p_1035 ∨ -b^{1, 1036}_2 c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ -p_1035 ∨ b^{1, 1036}_1 c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ -p_1035 ∨ -b^{1, 1036}_0 c in DIMACS: 4265 4266 -4267 -1035 -4268 0 4265 4266 -4267 -1035 4269 0 4265 4266 -4267 -1035 -4270 0 c 2+1 --> break c (-b^{1, 1035}_2 ∧ b^{1, 1035}_1 ∧ -b^{1, 1035}_0 ∧ p_1035) -> break c in CNF: c b^{1, 1035}_2 ∨ -b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ -p_1035 ∨ break c in DIMACS: 4265 -4266 4267 -1035 1162 0 c 2-1 --> 1 c (-b^{1, 1035}_2 ∧ b^{1, 1035}_1 ∧ -b^{1, 1035}_0 ∧ -p_1035) -> (-b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ b^{1, 1036}_0) c in CNF: c b^{1, 1035}_2 ∨ -b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ p_1035 ∨ -b^{1, 1036}_2 c b^{1, 1035}_2 ∨ -b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ p_1035 ∨ -b^{1, 1036}_1 c b^{1, 1035}_2 ∨ -b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ p_1035 ∨ b^{1, 1036}_0 c in DIMACS: 4265 -4266 4267 1035 -4268 0 4265 -4266 4267 1035 -4269 0 4265 -4266 4267 1035 4270 0 c 1-1 --> 0 c (-b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ b^{1, 1035}_0 ∧ -p_1035) -> (-b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ -b^{1, 1036}_0) c in CNF: c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ p_1035 ∨ -b^{1, 1036}_2 c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ p_1035 ∨ -b^{1, 1036}_1 c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ p_1035 ∨ -b^{1, 1036}_0 c in DIMACS: 4265 4266 -4267 1035 -4268 0 4265 4266 -4267 1035 -4269 0 4265 4266 -4267 1035 -4270 0 c 0-1 --> -1 c (-b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ -b^{1, 1035}_0 ∧ -p_1035) -> ( b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ b^{1, 1036}_0) c in CNF: c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ p_1035 ∨ b^{1, 1036}_2 c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ p_1035 ∨ -b^{1, 1036}_1 c b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ p_1035 ∨ b^{1, 1036}_0 c in DIMACS: 4265 4266 4267 1035 4268 0 4265 4266 4267 1035 -4269 0 4265 4266 4267 1035 4270 0 c -1-1 --> -2 c ( b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ b^{1, 1035}_0 ∧ -p_1035) -> ( b^{1, 1036}_2 ∧ b^{1, 1036}_1 ∧ -b^{1, 1036}_0) c in CNF: c -b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ p_1035 ∨ b^{1, 1036}_2 c -b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ p_1035 ∨ b^{1, 1036}_1 c -b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ p_1035 ∨ -b^{1, 1036}_0 c in DIMACS: -4265 4266 -4267 1035 4268 0 -4265 4266 -4267 1035 4269 0 -4265 4266 -4267 1035 -4270 0 c -2-1 --> break c ( b^{1, 1035}_2 ∧ b^{1, 1035}_1 ∧ -b^{1, 1035}_0 ∧ -p_1035) -> break c in CNF: c -b^{1, 1035}_2 ∨ -b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ p_1035 ∨ break c in DIMACS: -4265 -4266 4267 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1035}_2 ∧ -b^{1, 1035}_1 ∧ -b^{1, 1035}_0 ∧ true) c in CNF: c -b^{1, 1035}_2 ∨ b^{1, 1035}_1 ∨ b^{1, 1035}_0 ∨ false c in DIMACS: -4265 4266 4267 0 c 3 does not represent an automaton state. c -(-b^{1, 1035}_2 ∧ b^{1, 1035}_1 ∧ b^{1, 1035}_0 ∧ true) c in CNF: c b^{1, 1035}_2 ∨ -b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ false c in DIMACS: 4265 -4266 -4267 0 c -3 does not represent an automaton state. c -( b^{1, 1035}_2 ∧ b^{1, 1035}_1 ∧ b^{1, 1035}_0 ∧ true) c in CNF: c -b^{1, 1035}_2 ∨ -b^{1, 1035}_1 ∨ -b^{1, 1035}_0 ∨ false c in DIMACS: -4265 -4266 -4267 0 c i = 1036 c -2+1 --> -1 c ( b^{1, 1036}_2 ∧ b^{1, 1036}_1 ∧ -b^{1, 1036}_0 ∧ p_1036) -> ( b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ b^{1, 1037}_0) c in CNF: c -b^{1, 1036}_2 ∨ -b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ -p_1036 ∨ b^{1, 1037}_2 c -b^{1, 1036}_2 ∨ -b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ -p_1036 ∨ -b^{1, 1037}_1 c -b^{1, 1036}_2 ∨ -b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ -p_1036 ∨ b^{1, 1037}_0 c in DIMACS: -4268 -4269 4270 -1036 4271 0 -4268 -4269 4270 -1036 -4272 0 -4268 -4269 4270 -1036 4273 0 c -1+1 --> 0 c ( b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ b^{1, 1036}_0 ∧ p_1036) -> (-b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ -b^{1, 1037}_0) c in CNF: c -b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ -p_1036 ∨ -b^{1, 1037}_2 c -b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ -p_1036 ∨ -b^{1, 1037}_1 c -b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ -p_1036 ∨ -b^{1, 1037}_0 c in DIMACS: -4268 4269 -4270 -1036 -4271 0 -4268 4269 -4270 -1036 -4272 0 -4268 4269 -4270 -1036 -4273 0 c 0+1 --> 1 c (-b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ -b^{1, 1036}_0 ∧ p_1036) -> (-b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ b^{1, 1037}_0) c in CNF: c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ -p_1036 ∨ -b^{1, 1037}_2 c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ -p_1036 ∨ -b^{1, 1037}_1 c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ -p_1036 ∨ b^{1, 1037}_0 c in DIMACS: 4268 4269 4270 -1036 -4271 0 4268 4269 4270 -1036 -4272 0 4268 4269 4270 -1036 4273 0 c 1+1 --> 2 c (-b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ b^{1, 1036}_0 ∧ p_1036) -> (-b^{1, 1037}_2 ∧ b^{1, 1037}_1 ∧ -b^{1, 1037}_0) c in CNF: c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ -p_1036 ∨ -b^{1, 1037}_2 c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ -p_1036 ∨ b^{1, 1037}_1 c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ -p_1036 ∨ -b^{1, 1037}_0 c in DIMACS: 4268 4269 -4270 -1036 -4271 0 4268 4269 -4270 -1036 4272 0 4268 4269 -4270 -1036 -4273 0 c 2+1 --> break c (-b^{1, 1036}_2 ∧ b^{1, 1036}_1 ∧ -b^{1, 1036}_0 ∧ p_1036) -> break c in CNF: c b^{1, 1036}_2 ∨ -b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ -p_1036 ∨ break c in DIMACS: 4268 -4269 4270 -1036 1162 0 c 2-1 --> 1 c (-b^{1, 1036}_2 ∧ b^{1, 1036}_1 ∧ -b^{1, 1036}_0 ∧ -p_1036) -> (-b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ b^{1, 1037}_0) c in CNF: c b^{1, 1036}_2 ∨ -b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ p_1036 ∨ -b^{1, 1037}_2 c b^{1, 1036}_2 ∨ -b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ p_1036 ∨ -b^{1, 1037}_1 c b^{1, 1036}_2 ∨ -b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ p_1036 ∨ b^{1, 1037}_0 c in DIMACS: 4268 -4269 4270 1036 -4271 0 4268 -4269 4270 1036 -4272 0 4268 -4269 4270 1036 4273 0 c 1-1 --> 0 c (-b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ b^{1, 1036}_0 ∧ -p_1036) -> (-b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ -b^{1, 1037}_0) c in CNF: c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ p_1036 ∨ -b^{1, 1037}_2 c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ p_1036 ∨ -b^{1, 1037}_1 c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ p_1036 ∨ -b^{1, 1037}_0 c in DIMACS: 4268 4269 -4270 1036 -4271 0 4268 4269 -4270 1036 -4272 0 4268 4269 -4270 1036 -4273 0 c 0-1 --> -1 c (-b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ -b^{1, 1036}_0 ∧ -p_1036) -> ( b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ b^{1, 1037}_0) c in CNF: c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ p_1036 ∨ b^{1, 1037}_2 c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ p_1036 ∨ -b^{1, 1037}_1 c b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ p_1036 ∨ b^{1, 1037}_0 c in DIMACS: 4268 4269 4270 1036 4271 0 4268 4269 4270 1036 -4272 0 4268 4269 4270 1036 4273 0 c -1-1 --> -2 c ( b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ b^{1, 1036}_0 ∧ -p_1036) -> ( b^{1, 1037}_2 ∧ b^{1, 1037}_1 ∧ -b^{1, 1037}_0) c in CNF: c -b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ p_1036 ∨ b^{1, 1037}_2 c -b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ p_1036 ∨ b^{1, 1037}_1 c -b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ p_1036 ∨ -b^{1, 1037}_0 c in DIMACS: -4268 4269 -4270 1036 4271 0 -4268 4269 -4270 1036 4272 0 -4268 4269 -4270 1036 -4273 0 c -2-1 --> break c ( b^{1, 1036}_2 ∧ b^{1, 1036}_1 ∧ -b^{1, 1036}_0 ∧ -p_1036) -> break c in CNF: c -b^{1, 1036}_2 ∨ -b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ p_1036 ∨ break c in DIMACS: -4268 -4269 4270 1036 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1036}_2 ∧ -b^{1, 1036}_1 ∧ -b^{1, 1036}_0 ∧ true) c in CNF: c -b^{1, 1036}_2 ∨ b^{1, 1036}_1 ∨ b^{1, 1036}_0 ∨ false c in DIMACS: -4268 4269 4270 0 c 3 does not represent an automaton state. c -(-b^{1, 1036}_2 ∧ b^{1, 1036}_1 ∧ b^{1, 1036}_0 ∧ true) c in CNF: c b^{1, 1036}_2 ∨ -b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ false c in DIMACS: 4268 -4269 -4270 0 c -3 does not represent an automaton state. c -( b^{1, 1036}_2 ∧ b^{1, 1036}_1 ∧ b^{1, 1036}_0 ∧ true) c in CNF: c -b^{1, 1036}_2 ∨ -b^{1, 1036}_1 ∨ -b^{1, 1036}_0 ∨ false c in DIMACS: -4268 -4269 -4270 0 c i = 1037 c -2+1 --> -1 c ( b^{1, 1037}_2 ∧ b^{1, 1037}_1 ∧ -b^{1, 1037}_0 ∧ p_1037) -> ( b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ b^{1, 1038}_0) c in CNF: c -b^{1, 1037}_2 ∨ -b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ -p_1037 ∨ b^{1, 1038}_2 c -b^{1, 1037}_2 ∨ -b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ -p_1037 ∨ -b^{1, 1038}_1 c -b^{1, 1037}_2 ∨ -b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ -p_1037 ∨ b^{1, 1038}_0 c in DIMACS: -4271 -4272 4273 -1037 4274 0 -4271 -4272 4273 -1037 -4275 0 -4271 -4272 4273 -1037 4276 0 c -1+1 --> 0 c ( b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ b^{1, 1037}_0 ∧ p_1037) -> (-b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ -b^{1, 1038}_0) c in CNF: c -b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ -p_1037 ∨ -b^{1, 1038}_2 c -b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ -p_1037 ∨ -b^{1, 1038}_1 c -b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ -p_1037 ∨ -b^{1, 1038}_0 c in DIMACS: -4271 4272 -4273 -1037 -4274 0 -4271 4272 -4273 -1037 -4275 0 -4271 4272 -4273 -1037 -4276 0 c 0+1 --> 1 c (-b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ -b^{1, 1037}_0 ∧ p_1037) -> (-b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ b^{1, 1038}_0) c in CNF: c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ -p_1037 ∨ -b^{1, 1038}_2 c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ -p_1037 ∨ -b^{1, 1038}_1 c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ -p_1037 ∨ b^{1, 1038}_0 c in DIMACS: 4271 4272 4273 -1037 -4274 0 4271 4272 4273 -1037 -4275 0 4271 4272 4273 -1037 4276 0 c 1+1 --> 2 c (-b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ b^{1, 1037}_0 ∧ p_1037) -> (-b^{1, 1038}_2 ∧ b^{1, 1038}_1 ∧ -b^{1, 1038}_0) c in CNF: c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ -p_1037 ∨ -b^{1, 1038}_2 c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ -p_1037 ∨ b^{1, 1038}_1 c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ -p_1037 ∨ -b^{1, 1038}_0 c in DIMACS: 4271 4272 -4273 -1037 -4274 0 4271 4272 -4273 -1037 4275 0 4271 4272 -4273 -1037 -4276 0 c 2+1 --> break c (-b^{1, 1037}_2 ∧ b^{1, 1037}_1 ∧ -b^{1, 1037}_0 ∧ p_1037) -> break c in CNF: c b^{1, 1037}_2 ∨ -b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ -p_1037 ∨ break c in DIMACS: 4271 -4272 4273 -1037 1162 0 c 2-1 --> 1 c (-b^{1, 1037}_2 ∧ b^{1, 1037}_1 ∧ -b^{1, 1037}_0 ∧ -p_1037) -> (-b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ b^{1, 1038}_0) c in CNF: c b^{1, 1037}_2 ∨ -b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ p_1037 ∨ -b^{1, 1038}_2 c b^{1, 1037}_2 ∨ -b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ p_1037 ∨ -b^{1, 1038}_1 c b^{1, 1037}_2 ∨ -b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ p_1037 ∨ b^{1, 1038}_0 c in DIMACS: 4271 -4272 4273 1037 -4274 0 4271 -4272 4273 1037 -4275 0 4271 -4272 4273 1037 4276 0 c 1-1 --> 0 c (-b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ b^{1, 1037}_0 ∧ -p_1037) -> (-b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ -b^{1, 1038}_0) c in CNF: c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ p_1037 ∨ -b^{1, 1038}_2 c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ p_1037 ∨ -b^{1, 1038}_1 c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ p_1037 ∨ -b^{1, 1038}_0 c in DIMACS: 4271 4272 -4273 1037 -4274 0 4271 4272 -4273 1037 -4275 0 4271 4272 -4273 1037 -4276 0 c 0-1 --> -1 c (-b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ -b^{1, 1037}_0 ∧ -p_1037) -> ( b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ b^{1, 1038}_0) c in CNF: c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ p_1037 ∨ b^{1, 1038}_2 c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ p_1037 ∨ -b^{1, 1038}_1 c b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ p_1037 ∨ b^{1, 1038}_0 c in DIMACS: 4271 4272 4273 1037 4274 0 4271 4272 4273 1037 -4275 0 4271 4272 4273 1037 4276 0 c -1-1 --> -2 c ( b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ b^{1, 1037}_0 ∧ -p_1037) -> ( b^{1, 1038}_2 ∧ b^{1, 1038}_1 ∧ -b^{1, 1038}_0) c in CNF: c -b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ p_1037 ∨ b^{1, 1038}_2 c -b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ p_1037 ∨ b^{1, 1038}_1 c -b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ p_1037 ∨ -b^{1, 1038}_0 c in DIMACS: -4271 4272 -4273 1037 4274 0 -4271 4272 -4273 1037 4275 0 -4271 4272 -4273 1037 -4276 0 c -2-1 --> break c ( b^{1, 1037}_2 ∧ b^{1, 1037}_1 ∧ -b^{1, 1037}_0 ∧ -p_1037) -> break c in CNF: c -b^{1, 1037}_2 ∨ -b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ p_1037 ∨ break c in DIMACS: -4271 -4272 4273 1037 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1037}_2 ∧ -b^{1, 1037}_1 ∧ -b^{1, 1037}_0 ∧ true) c in CNF: c -b^{1, 1037}_2 ∨ b^{1, 1037}_1 ∨ b^{1, 1037}_0 ∨ false c in DIMACS: -4271 4272 4273 0 c 3 does not represent an automaton state. c -(-b^{1, 1037}_2 ∧ b^{1, 1037}_1 ∧ b^{1, 1037}_0 ∧ true) c in CNF: c b^{1, 1037}_2 ∨ -b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ false c in DIMACS: 4271 -4272 -4273 0 c -3 does not represent an automaton state. c -( b^{1, 1037}_2 ∧ b^{1, 1037}_1 ∧ b^{1, 1037}_0 ∧ true) c in CNF: c -b^{1, 1037}_2 ∨ -b^{1, 1037}_1 ∨ -b^{1, 1037}_0 ∨ false c in DIMACS: -4271 -4272 -4273 0 c i = 1038 c -2+1 --> -1 c ( b^{1, 1038}_2 ∧ b^{1, 1038}_1 ∧ -b^{1, 1038}_0 ∧ p_1038) -> ( b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ b^{1, 1039}_0) c in CNF: c -b^{1, 1038}_2 ∨ -b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ -p_1038 ∨ b^{1, 1039}_2 c -b^{1, 1038}_2 ∨ -b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ -p_1038 ∨ -b^{1, 1039}_1 c -b^{1, 1038}_2 ∨ -b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ -p_1038 ∨ b^{1, 1039}_0 c in DIMACS: -4274 -4275 4276 -1038 4277 0 -4274 -4275 4276 -1038 -4278 0 -4274 -4275 4276 -1038 4279 0 c -1+1 --> 0 c ( b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ b^{1, 1038}_0 ∧ p_1038) -> (-b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ -b^{1, 1039}_0) c in CNF: c -b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ -p_1038 ∨ -b^{1, 1039}_2 c -b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ -p_1038 ∨ -b^{1, 1039}_1 c -b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ -p_1038 ∨ -b^{1, 1039}_0 c in DIMACS: -4274 4275 -4276 -1038 -4277 0 -4274 4275 -4276 -1038 -4278 0 -4274 4275 -4276 -1038 -4279 0 c 0+1 --> 1 c (-b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ -b^{1, 1038}_0 ∧ p_1038) -> (-b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ b^{1, 1039}_0) c in CNF: c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ -p_1038 ∨ -b^{1, 1039}_2 c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ -p_1038 ∨ -b^{1, 1039}_1 c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ -p_1038 ∨ b^{1, 1039}_0 c in DIMACS: 4274 4275 4276 -1038 -4277 0 4274 4275 4276 -1038 -4278 0 4274 4275 4276 -1038 4279 0 c 1+1 --> 2 c (-b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ b^{1, 1038}_0 ∧ p_1038) -> (-b^{1, 1039}_2 ∧ b^{1, 1039}_1 ∧ -b^{1, 1039}_0) c in CNF: c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ -p_1038 ∨ -b^{1, 1039}_2 c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ -p_1038 ∨ b^{1, 1039}_1 c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ -p_1038 ∨ -b^{1, 1039}_0 c in DIMACS: 4274 4275 -4276 -1038 -4277 0 4274 4275 -4276 -1038 4278 0 4274 4275 -4276 -1038 -4279 0 c 2+1 --> break c (-b^{1, 1038}_2 ∧ b^{1, 1038}_1 ∧ -b^{1, 1038}_0 ∧ p_1038) -> break c in CNF: c b^{1, 1038}_2 ∨ -b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ -p_1038 ∨ break c in DIMACS: 4274 -4275 4276 -1038 1162 0 c 2-1 --> 1 c (-b^{1, 1038}_2 ∧ b^{1, 1038}_1 ∧ -b^{1, 1038}_0 ∧ -p_1038) -> (-b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ b^{1, 1039}_0) c in CNF: c b^{1, 1038}_2 ∨ -b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ p_1038 ∨ -b^{1, 1039}_2 c b^{1, 1038}_2 ∨ -b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ p_1038 ∨ -b^{1, 1039}_1 c b^{1, 1038}_2 ∨ -b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ p_1038 ∨ b^{1, 1039}_0 c in DIMACS: 4274 -4275 4276 1038 -4277 0 4274 -4275 4276 1038 -4278 0 4274 -4275 4276 1038 4279 0 c 1-1 --> 0 c (-b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ b^{1, 1038}_0 ∧ -p_1038) -> (-b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ -b^{1, 1039}_0) c in CNF: c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ p_1038 ∨ -b^{1, 1039}_2 c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ p_1038 ∨ -b^{1, 1039}_1 c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ p_1038 ∨ -b^{1, 1039}_0 c in DIMACS: 4274 4275 -4276 1038 -4277 0 4274 4275 -4276 1038 -4278 0 4274 4275 -4276 1038 -4279 0 c 0-1 --> -1 c (-b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ -b^{1, 1038}_0 ∧ -p_1038) -> ( b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ b^{1, 1039}_0) c in CNF: c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ p_1038 ∨ b^{1, 1039}_2 c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ p_1038 ∨ -b^{1, 1039}_1 c b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ p_1038 ∨ b^{1, 1039}_0 c in DIMACS: 4274 4275 4276 1038 4277 0 4274 4275 4276 1038 -4278 0 4274 4275 4276 1038 4279 0 c -1-1 --> -2 c ( b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ b^{1, 1038}_0 ∧ -p_1038) -> ( b^{1, 1039}_2 ∧ b^{1, 1039}_1 ∧ -b^{1, 1039}_0) c in CNF: c -b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ p_1038 ∨ b^{1, 1039}_2 c -b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ p_1038 ∨ b^{1, 1039}_1 c -b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ p_1038 ∨ -b^{1, 1039}_0 c in DIMACS: -4274 4275 -4276 1038 4277 0 -4274 4275 -4276 1038 4278 0 -4274 4275 -4276 1038 -4279 0 c -2-1 --> break c ( b^{1, 1038}_2 ∧ b^{1, 1038}_1 ∧ -b^{1, 1038}_0 ∧ -p_1038) -> break c in CNF: c -b^{1, 1038}_2 ∨ -b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ p_1038 ∨ break c in DIMACS: -4274 -4275 4276 1038 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1038}_2 ∧ -b^{1, 1038}_1 ∧ -b^{1, 1038}_0 ∧ true) c in CNF: c -b^{1, 1038}_2 ∨ b^{1, 1038}_1 ∨ b^{1, 1038}_0 ∨ false c in DIMACS: -4274 4275 4276 0 c 3 does not represent an automaton state. c -(-b^{1, 1038}_2 ∧ b^{1, 1038}_1 ∧ b^{1, 1038}_0 ∧ true) c in CNF: c b^{1, 1038}_2 ∨ -b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ false c in DIMACS: 4274 -4275 -4276 0 c -3 does not represent an automaton state. c -( b^{1, 1038}_2 ∧ b^{1, 1038}_1 ∧ b^{1, 1038}_0 ∧ true) c in CNF: c -b^{1, 1038}_2 ∨ -b^{1, 1038}_1 ∨ -b^{1, 1038}_0 ∨ false c in DIMACS: -4274 -4275 -4276 0 c i = 1039 c -2+1 --> -1 c ( b^{1, 1039}_2 ∧ b^{1, 1039}_1 ∧ -b^{1, 1039}_0 ∧ p_1039) -> ( b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ b^{1, 1040}_0) c in CNF: c -b^{1, 1039}_2 ∨ -b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ -p_1039 ∨ b^{1, 1040}_2 c -b^{1, 1039}_2 ∨ -b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ -p_1039 ∨ -b^{1, 1040}_1 c -b^{1, 1039}_2 ∨ -b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ -p_1039 ∨ b^{1, 1040}_0 c in DIMACS: -4277 -4278 4279 -1039 4280 0 -4277 -4278 4279 -1039 -4281 0 -4277 -4278 4279 -1039 4282 0 c -1+1 --> 0 c ( b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ b^{1, 1039}_0 ∧ p_1039) -> (-b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ -b^{1, 1040}_0) c in CNF: c -b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ -p_1039 ∨ -b^{1, 1040}_2 c -b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ -p_1039 ∨ -b^{1, 1040}_1 c -b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ -p_1039 ∨ -b^{1, 1040}_0 c in DIMACS: -4277 4278 -4279 -1039 -4280 0 -4277 4278 -4279 -1039 -4281 0 -4277 4278 -4279 -1039 -4282 0 c 0+1 --> 1 c (-b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ -b^{1, 1039}_0 ∧ p_1039) -> (-b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ b^{1, 1040}_0) c in CNF: c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ -p_1039 ∨ -b^{1, 1040}_2 c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ -p_1039 ∨ -b^{1, 1040}_1 c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ -p_1039 ∨ b^{1, 1040}_0 c in DIMACS: 4277 4278 4279 -1039 -4280 0 4277 4278 4279 -1039 -4281 0 4277 4278 4279 -1039 4282 0 c 1+1 --> 2 c (-b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ b^{1, 1039}_0 ∧ p_1039) -> (-b^{1, 1040}_2 ∧ b^{1, 1040}_1 ∧ -b^{1, 1040}_0) c in CNF: c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ -p_1039 ∨ -b^{1, 1040}_2 c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ -p_1039 ∨ b^{1, 1040}_1 c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ -p_1039 ∨ -b^{1, 1040}_0 c in DIMACS: 4277 4278 -4279 -1039 -4280 0 4277 4278 -4279 -1039 4281 0 4277 4278 -4279 -1039 -4282 0 c 2+1 --> break c (-b^{1, 1039}_2 ∧ b^{1, 1039}_1 ∧ -b^{1, 1039}_0 ∧ p_1039) -> break c in CNF: c b^{1, 1039}_2 ∨ -b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ -p_1039 ∨ break c in DIMACS: 4277 -4278 4279 -1039 1162 0 c 2-1 --> 1 c (-b^{1, 1039}_2 ∧ b^{1, 1039}_1 ∧ -b^{1, 1039}_0 ∧ -p_1039) -> (-b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ b^{1, 1040}_0) c in CNF: c b^{1, 1039}_2 ∨ -b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ p_1039 ∨ -b^{1, 1040}_2 c b^{1, 1039}_2 ∨ -b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ p_1039 ∨ -b^{1, 1040}_1 c b^{1, 1039}_2 ∨ -b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ p_1039 ∨ b^{1, 1040}_0 c in DIMACS: 4277 -4278 4279 1039 -4280 0 4277 -4278 4279 1039 -4281 0 4277 -4278 4279 1039 4282 0 c 1-1 --> 0 c (-b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ b^{1, 1039}_0 ∧ -p_1039) -> (-b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ -b^{1, 1040}_0) c in CNF: c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ p_1039 ∨ -b^{1, 1040}_2 c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ p_1039 ∨ -b^{1, 1040}_1 c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ p_1039 ∨ -b^{1, 1040}_0 c in DIMACS: 4277 4278 -4279 1039 -4280 0 4277 4278 -4279 1039 -4281 0 4277 4278 -4279 1039 -4282 0 c 0-1 --> -1 c (-b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ -b^{1, 1039}_0 ∧ -p_1039) -> ( b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ b^{1, 1040}_0) c in CNF: c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ p_1039 ∨ b^{1, 1040}_2 c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ p_1039 ∨ -b^{1, 1040}_1 c b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ p_1039 ∨ b^{1, 1040}_0 c in DIMACS: 4277 4278 4279 1039 4280 0 4277 4278 4279 1039 -4281 0 4277 4278 4279 1039 4282 0 c -1-1 --> -2 c ( b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ b^{1, 1039}_0 ∧ -p_1039) -> ( b^{1, 1040}_2 ∧ b^{1, 1040}_1 ∧ -b^{1, 1040}_0) c in CNF: c -b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ p_1039 ∨ b^{1, 1040}_2 c -b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ p_1039 ∨ b^{1, 1040}_1 c -b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ p_1039 ∨ -b^{1, 1040}_0 c in DIMACS: -4277 4278 -4279 1039 4280 0 -4277 4278 -4279 1039 4281 0 -4277 4278 -4279 1039 -4282 0 c -2-1 --> break c ( b^{1, 1039}_2 ∧ b^{1, 1039}_1 ∧ -b^{1, 1039}_0 ∧ -p_1039) -> break c in CNF: c -b^{1, 1039}_2 ∨ -b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ p_1039 ∨ break c in DIMACS: -4277 -4278 4279 1039 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1039}_2 ∧ -b^{1, 1039}_1 ∧ -b^{1, 1039}_0 ∧ true) c in CNF: c -b^{1, 1039}_2 ∨ b^{1, 1039}_1 ∨ b^{1, 1039}_0 ∨ false c in DIMACS: -4277 4278 4279 0 c 3 does not represent an automaton state. c -(-b^{1, 1039}_2 ∧ b^{1, 1039}_1 ∧ b^{1, 1039}_0 ∧ true) c in CNF: c b^{1, 1039}_2 ∨ -b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ false c in DIMACS: 4277 -4278 -4279 0 c -3 does not represent an automaton state. c -( b^{1, 1039}_2 ∧ b^{1, 1039}_1 ∧ b^{1, 1039}_0 ∧ true) c in CNF: c -b^{1, 1039}_2 ∨ -b^{1, 1039}_1 ∨ -b^{1, 1039}_0 ∨ false c in DIMACS: -4277 -4278 -4279 0 c i = 1040 c -2+1 --> -1 c ( b^{1, 1040}_2 ∧ b^{1, 1040}_1 ∧ -b^{1, 1040}_0 ∧ p_1040) -> ( b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ b^{1, 1041}_0) c in CNF: c -b^{1, 1040}_2 ∨ -b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ -p_1040 ∨ b^{1, 1041}_2 c -b^{1, 1040}_2 ∨ -b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ -p_1040 ∨ -b^{1, 1041}_1 c -b^{1, 1040}_2 ∨ -b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ -p_1040 ∨ b^{1, 1041}_0 c in DIMACS: -4280 -4281 4282 -1040 4283 0 -4280 -4281 4282 -1040 -4284 0 -4280 -4281 4282 -1040 4285 0 c -1+1 --> 0 c ( b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ b^{1, 1040}_0 ∧ p_1040) -> (-b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ -b^{1, 1041}_0) c in CNF: c -b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ -p_1040 ∨ -b^{1, 1041}_2 c -b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ -p_1040 ∨ -b^{1, 1041}_1 c -b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ -p_1040 ∨ -b^{1, 1041}_0 c in DIMACS: -4280 4281 -4282 -1040 -4283 0 -4280 4281 -4282 -1040 -4284 0 -4280 4281 -4282 -1040 -4285 0 c 0+1 --> 1 c (-b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ -b^{1, 1040}_0 ∧ p_1040) -> (-b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ b^{1, 1041}_0) c in CNF: c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ -p_1040 ∨ -b^{1, 1041}_2 c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ -p_1040 ∨ -b^{1, 1041}_1 c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ -p_1040 ∨ b^{1, 1041}_0 c in DIMACS: 4280 4281 4282 -1040 -4283 0 4280 4281 4282 -1040 -4284 0 4280 4281 4282 -1040 4285 0 c 1+1 --> 2 c (-b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ b^{1, 1040}_0 ∧ p_1040) -> (-b^{1, 1041}_2 ∧ b^{1, 1041}_1 ∧ -b^{1, 1041}_0) c in CNF: c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ -p_1040 ∨ -b^{1, 1041}_2 c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ -p_1040 ∨ b^{1, 1041}_1 c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ -p_1040 ∨ -b^{1, 1041}_0 c in DIMACS: 4280 4281 -4282 -1040 -4283 0 4280 4281 -4282 -1040 4284 0 4280 4281 -4282 -1040 -4285 0 c 2+1 --> break c (-b^{1, 1040}_2 ∧ b^{1, 1040}_1 ∧ -b^{1, 1040}_0 ∧ p_1040) -> break c in CNF: c b^{1, 1040}_2 ∨ -b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ -p_1040 ∨ break c in DIMACS: 4280 -4281 4282 -1040 1162 0 c 2-1 --> 1 c (-b^{1, 1040}_2 ∧ b^{1, 1040}_1 ∧ -b^{1, 1040}_0 ∧ -p_1040) -> (-b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ b^{1, 1041}_0) c in CNF: c b^{1, 1040}_2 ∨ -b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ p_1040 ∨ -b^{1, 1041}_2 c b^{1, 1040}_2 ∨ -b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ p_1040 ∨ -b^{1, 1041}_1 c b^{1, 1040}_2 ∨ -b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ p_1040 ∨ b^{1, 1041}_0 c in DIMACS: 4280 -4281 4282 1040 -4283 0 4280 -4281 4282 1040 -4284 0 4280 -4281 4282 1040 4285 0 c 1-1 --> 0 c (-b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ b^{1, 1040}_0 ∧ -p_1040) -> (-b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ -b^{1, 1041}_0) c in CNF: c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ p_1040 ∨ -b^{1, 1041}_2 c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ p_1040 ∨ -b^{1, 1041}_1 c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ p_1040 ∨ -b^{1, 1041}_0 c in DIMACS: 4280 4281 -4282 1040 -4283 0 4280 4281 -4282 1040 -4284 0 4280 4281 -4282 1040 -4285 0 c 0-1 --> -1 c (-b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ -b^{1, 1040}_0 ∧ -p_1040) -> ( b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ b^{1, 1041}_0) c in CNF: c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ p_1040 ∨ b^{1, 1041}_2 c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ p_1040 ∨ -b^{1, 1041}_1 c b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ p_1040 ∨ b^{1, 1041}_0 c in DIMACS: 4280 4281 4282 1040 4283 0 4280 4281 4282 1040 -4284 0 4280 4281 4282 1040 4285 0 c -1-1 --> -2 c ( b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ b^{1, 1040}_0 ∧ -p_1040) -> ( b^{1, 1041}_2 ∧ b^{1, 1041}_1 ∧ -b^{1, 1041}_0) c in CNF: c -b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ p_1040 ∨ b^{1, 1041}_2 c -b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ p_1040 ∨ b^{1, 1041}_1 c -b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ p_1040 ∨ -b^{1, 1041}_0 c in DIMACS: -4280 4281 -4282 1040 4283 0 -4280 4281 -4282 1040 4284 0 -4280 4281 -4282 1040 -4285 0 c -2-1 --> break c ( b^{1, 1040}_2 ∧ b^{1, 1040}_1 ∧ -b^{1, 1040}_0 ∧ -p_1040) -> break c in CNF: c -b^{1, 1040}_2 ∨ -b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ p_1040 ∨ break c in DIMACS: -4280 -4281 4282 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1040}_2 ∧ -b^{1, 1040}_1 ∧ -b^{1, 1040}_0 ∧ true) c in CNF: c -b^{1, 1040}_2 ∨ b^{1, 1040}_1 ∨ b^{1, 1040}_0 ∨ false c in DIMACS: -4280 4281 4282 0 c 3 does not represent an automaton state. c -(-b^{1, 1040}_2 ∧ b^{1, 1040}_1 ∧ b^{1, 1040}_0 ∧ true) c in CNF: c b^{1, 1040}_2 ∨ -b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ false c in DIMACS: 4280 -4281 -4282 0 c -3 does not represent an automaton state. c -( b^{1, 1040}_2 ∧ b^{1, 1040}_1 ∧ b^{1, 1040}_0 ∧ true) c in CNF: c -b^{1, 1040}_2 ∨ -b^{1, 1040}_1 ∨ -b^{1, 1040}_0 ∨ false c in DIMACS: -4280 -4281 -4282 0 c i = 1041 c -2+1 --> -1 c ( b^{1, 1041}_2 ∧ b^{1, 1041}_1 ∧ -b^{1, 1041}_0 ∧ p_1041) -> ( b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ b^{1, 1042}_0) c in CNF: c -b^{1, 1041}_2 ∨ -b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ -p_1041 ∨ b^{1, 1042}_2 c -b^{1, 1041}_2 ∨ -b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ -p_1041 ∨ -b^{1, 1042}_1 c -b^{1, 1041}_2 ∨ -b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ -p_1041 ∨ b^{1, 1042}_0 c in DIMACS: -4283 -4284 4285 -1041 4286 0 -4283 -4284 4285 -1041 -4287 0 -4283 -4284 4285 -1041 4288 0 c -1+1 --> 0 c ( b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ b^{1, 1041}_0 ∧ p_1041) -> (-b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ -b^{1, 1042}_0) c in CNF: c -b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ -p_1041 ∨ -b^{1, 1042}_2 c -b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ -p_1041 ∨ -b^{1, 1042}_1 c -b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ -p_1041 ∨ -b^{1, 1042}_0 c in DIMACS: -4283 4284 -4285 -1041 -4286 0 -4283 4284 -4285 -1041 -4287 0 -4283 4284 -4285 -1041 -4288 0 c 0+1 --> 1 c (-b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ -b^{1, 1041}_0 ∧ p_1041) -> (-b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ b^{1, 1042}_0) c in CNF: c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ -p_1041 ∨ -b^{1, 1042}_2 c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ -p_1041 ∨ -b^{1, 1042}_1 c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ -p_1041 ∨ b^{1, 1042}_0 c in DIMACS: 4283 4284 4285 -1041 -4286 0 4283 4284 4285 -1041 -4287 0 4283 4284 4285 -1041 4288 0 c 1+1 --> 2 c (-b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ b^{1, 1041}_0 ∧ p_1041) -> (-b^{1, 1042}_2 ∧ b^{1, 1042}_1 ∧ -b^{1, 1042}_0) c in CNF: c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ -p_1041 ∨ -b^{1, 1042}_2 c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ -p_1041 ∨ b^{1, 1042}_1 c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ -p_1041 ∨ -b^{1, 1042}_0 c in DIMACS: 4283 4284 -4285 -1041 -4286 0 4283 4284 -4285 -1041 4287 0 4283 4284 -4285 -1041 -4288 0 c 2+1 --> break c (-b^{1, 1041}_2 ∧ b^{1, 1041}_1 ∧ -b^{1, 1041}_0 ∧ p_1041) -> break c in CNF: c b^{1, 1041}_2 ∨ -b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ -p_1041 ∨ break c in DIMACS: 4283 -4284 4285 -1041 1162 0 c 2-1 --> 1 c (-b^{1, 1041}_2 ∧ b^{1, 1041}_1 ∧ -b^{1, 1041}_0 ∧ -p_1041) -> (-b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ b^{1, 1042}_0) c in CNF: c b^{1, 1041}_2 ∨ -b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ p_1041 ∨ -b^{1, 1042}_2 c b^{1, 1041}_2 ∨ -b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ p_1041 ∨ -b^{1, 1042}_1 c b^{1, 1041}_2 ∨ -b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ p_1041 ∨ b^{1, 1042}_0 c in DIMACS: 4283 -4284 4285 1041 -4286 0 4283 -4284 4285 1041 -4287 0 4283 -4284 4285 1041 4288 0 c 1-1 --> 0 c (-b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ b^{1, 1041}_0 ∧ -p_1041) -> (-b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ -b^{1, 1042}_0) c in CNF: c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ p_1041 ∨ -b^{1, 1042}_2 c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ p_1041 ∨ -b^{1, 1042}_1 c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ p_1041 ∨ -b^{1, 1042}_0 c in DIMACS: 4283 4284 -4285 1041 -4286 0 4283 4284 -4285 1041 -4287 0 4283 4284 -4285 1041 -4288 0 c 0-1 --> -1 c (-b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ -b^{1, 1041}_0 ∧ -p_1041) -> ( b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ b^{1, 1042}_0) c in CNF: c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ p_1041 ∨ b^{1, 1042}_2 c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ p_1041 ∨ -b^{1, 1042}_1 c b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ p_1041 ∨ b^{1, 1042}_0 c in DIMACS: 4283 4284 4285 1041 4286 0 4283 4284 4285 1041 -4287 0 4283 4284 4285 1041 4288 0 c -1-1 --> -2 c ( b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ b^{1, 1041}_0 ∧ -p_1041) -> ( b^{1, 1042}_2 ∧ b^{1, 1042}_1 ∧ -b^{1, 1042}_0) c in CNF: c -b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ p_1041 ∨ b^{1, 1042}_2 c -b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ p_1041 ∨ b^{1, 1042}_1 c -b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ p_1041 ∨ -b^{1, 1042}_0 c in DIMACS: -4283 4284 -4285 1041 4286 0 -4283 4284 -4285 1041 4287 0 -4283 4284 -4285 1041 -4288 0 c -2-1 --> break c ( b^{1, 1041}_2 ∧ b^{1, 1041}_1 ∧ -b^{1, 1041}_0 ∧ -p_1041) -> break c in CNF: c -b^{1, 1041}_2 ∨ -b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ p_1041 ∨ break c in DIMACS: -4283 -4284 4285 1041 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1041}_2 ∧ -b^{1, 1041}_1 ∧ -b^{1, 1041}_0 ∧ true) c in CNF: c -b^{1, 1041}_2 ∨ b^{1, 1041}_1 ∨ b^{1, 1041}_0 ∨ false c in DIMACS: -4283 4284 4285 0 c 3 does not represent an automaton state. c -(-b^{1, 1041}_2 ∧ b^{1, 1041}_1 ∧ b^{1, 1041}_0 ∧ true) c in CNF: c b^{1, 1041}_2 ∨ -b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ false c in DIMACS: 4283 -4284 -4285 0 c -3 does not represent an automaton state. c -( b^{1, 1041}_2 ∧ b^{1, 1041}_1 ∧ b^{1, 1041}_0 ∧ true) c in CNF: c -b^{1, 1041}_2 ∨ -b^{1, 1041}_1 ∨ -b^{1, 1041}_0 ∨ false c in DIMACS: -4283 -4284 -4285 0 c i = 1042 c -2+1 --> -1 c ( b^{1, 1042}_2 ∧ b^{1, 1042}_1 ∧ -b^{1, 1042}_0 ∧ p_1042) -> ( b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ b^{1, 1043}_0) c in CNF: c -b^{1, 1042}_2 ∨ -b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ -p_1042 ∨ b^{1, 1043}_2 c -b^{1, 1042}_2 ∨ -b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ -p_1042 ∨ -b^{1, 1043}_1 c -b^{1, 1042}_2 ∨ -b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ -p_1042 ∨ b^{1, 1043}_0 c in DIMACS: -4286 -4287 4288 -1042 4289 0 -4286 -4287 4288 -1042 -4290 0 -4286 -4287 4288 -1042 4291 0 c -1+1 --> 0 c ( b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ b^{1, 1042}_0 ∧ p_1042) -> (-b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ -b^{1, 1043}_0) c in CNF: c -b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ -p_1042 ∨ -b^{1, 1043}_2 c -b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ -p_1042 ∨ -b^{1, 1043}_1 c -b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ -p_1042 ∨ -b^{1, 1043}_0 c in DIMACS: -4286 4287 -4288 -1042 -4289 0 -4286 4287 -4288 -1042 -4290 0 -4286 4287 -4288 -1042 -4291 0 c 0+1 --> 1 c (-b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ -b^{1, 1042}_0 ∧ p_1042) -> (-b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ b^{1, 1043}_0) c in CNF: c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ -p_1042 ∨ -b^{1, 1043}_2 c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ -p_1042 ∨ -b^{1, 1043}_1 c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ -p_1042 ∨ b^{1, 1043}_0 c in DIMACS: 4286 4287 4288 -1042 -4289 0 4286 4287 4288 -1042 -4290 0 4286 4287 4288 -1042 4291 0 c 1+1 --> 2 c (-b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ b^{1, 1042}_0 ∧ p_1042) -> (-b^{1, 1043}_2 ∧ b^{1, 1043}_1 ∧ -b^{1, 1043}_0) c in CNF: c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ -p_1042 ∨ -b^{1, 1043}_2 c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ -p_1042 ∨ b^{1, 1043}_1 c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ -p_1042 ∨ -b^{1, 1043}_0 c in DIMACS: 4286 4287 -4288 -1042 -4289 0 4286 4287 -4288 -1042 4290 0 4286 4287 -4288 -1042 -4291 0 c 2+1 --> break c (-b^{1, 1042}_2 ∧ b^{1, 1042}_1 ∧ -b^{1, 1042}_0 ∧ p_1042) -> break c in CNF: c b^{1, 1042}_2 ∨ -b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ -p_1042 ∨ break c in DIMACS: 4286 -4287 4288 -1042 1162 0 c 2-1 --> 1 c (-b^{1, 1042}_2 ∧ b^{1, 1042}_1 ∧ -b^{1, 1042}_0 ∧ -p_1042) -> (-b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ b^{1, 1043}_0) c in CNF: c b^{1, 1042}_2 ∨ -b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ p_1042 ∨ -b^{1, 1043}_2 c b^{1, 1042}_2 ∨ -b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ p_1042 ∨ -b^{1, 1043}_1 c b^{1, 1042}_2 ∨ -b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ p_1042 ∨ b^{1, 1043}_0 c in DIMACS: 4286 -4287 4288 1042 -4289 0 4286 -4287 4288 1042 -4290 0 4286 -4287 4288 1042 4291 0 c 1-1 --> 0 c (-b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ b^{1, 1042}_0 ∧ -p_1042) -> (-b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ -b^{1, 1043}_0) c in CNF: c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ p_1042 ∨ -b^{1, 1043}_2 c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ p_1042 ∨ -b^{1, 1043}_1 c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ p_1042 ∨ -b^{1, 1043}_0 c in DIMACS: 4286 4287 -4288 1042 -4289 0 4286 4287 -4288 1042 -4290 0 4286 4287 -4288 1042 -4291 0 c 0-1 --> -1 c (-b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ -b^{1, 1042}_0 ∧ -p_1042) -> ( b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ b^{1, 1043}_0) c in CNF: c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ p_1042 ∨ b^{1, 1043}_2 c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ p_1042 ∨ -b^{1, 1043}_1 c b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ p_1042 ∨ b^{1, 1043}_0 c in DIMACS: 4286 4287 4288 1042 4289 0 4286 4287 4288 1042 -4290 0 4286 4287 4288 1042 4291 0 c -1-1 --> -2 c ( b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ b^{1, 1042}_0 ∧ -p_1042) -> ( b^{1, 1043}_2 ∧ b^{1, 1043}_1 ∧ -b^{1, 1043}_0) c in CNF: c -b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ p_1042 ∨ b^{1, 1043}_2 c -b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ p_1042 ∨ b^{1, 1043}_1 c -b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ p_1042 ∨ -b^{1, 1043}_0 c in DIMACS: -4286 4287 -4288 1042 4289 0 -4286 4287 -4288 1042 4290 0 -4286 4287 -4288 1042 -4291 0 c -2-1 --> break c ( b^{1, 1042}_2 ∧ b^{1, 1042}_1 ∧ -b^{1, 1042}_0 ∧ -p_1042) -> break c in CNF: c -b^{1, 1042}_2 ∨ -b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ p_1042 ∨ break c in DIMACS: -4286 -4287 4288 1042 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1042}_2 ∧ -b^{1, 1042}_1 ∧ -b^{1, 1042}_0 ∧ true) c in CNF: c -b^{1, 1042}_2 ∨ b^{1, 1042}_1 ∨ b^{1, 1042}_0 ∨ false c in DIMACS: -4286 4287 4288 0 c 3 does not represent an automaton state. c -(-b^{1, 1042}_2 ∧ b^{1, 1042}_1 ∧ b^{1, 1042}_0 ∧ true) c in CNF: c b^{1, 1042}_2 ∨ -b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ false c in DIMACS: 4286 -4287 -4288 0 c -3 does not represent an automaton state. c -( b^{1, 1042}_2 ∧ b^{1, 1042}_1 ∧ b^{1, 1042}_0 ∧ true) c in CNF: c -b^{1, 1042}_2 ∨ -b^{1, 1042}_1 ∨ -b^{1, 1042}_0 ∨ false c in DIMACS: -4286 -4287 -4288 0 c i = 1043 c -2+1 --> -1 c ( b^{1, 1043}_2 ∧ b^{1, 1043}_1 ∧ -b^{1, 1043}_0 ∧ p_1043) -> ( b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ b^{1, 1044}_0) c in CNF: c -b^{1, 1043}_2 ∨ -b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ -p_1043 ∨ b^{1, 1044}_2 c -b^{1, 1043}_2 ∨ -b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ -p_1043 ∨ -b^{1, 1044}_1 c -b^{1, 1043}_2 ∨ -b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ -p_1043 ∨ b^{1, 1044}_0 c in DIMACS: -4289 -4290 4291 -1043 4292 0 -4289 -4290 4291 -1043 -4293 0 -4289 -4290 4291 -1043 4294 0 c -1+1 --> 0 c ( b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ b^{1, 1043}_0 ∧ p_1043) -> (-b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ -b^{1, 1044}_0) c in CNF: c -b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ -p_1043 ∨ -b^{1, 1044}_2 c -b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ -p_1043 ∨ -b^{1, 1044}_1 c -b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ -p_1043 ∨ -b^{1, 1044}_0 c in DIMACS: -4289 4290 -4291 -1043 -4292 0 -4289 4290 -4291 -1043 -4293 0 -4289 4290 -4291 -1043 -4294 0 c 0+1 --> 1 c (-b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ -b^{1, 1043}_0 ∧ p_1043) -> (-b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ b^{1, 1044}_0) c in CNF: c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ -p_1043 ∨ -b^{1, 1044}_2 c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ -p_1043 ∨ -b^{1, 1044}_1 c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ -p_1043 ∨ b^{1, 1044}_0 c in DIMACS: 4289 4290 4291 -1043 -4292 0 4289 4290 4291 -1043 -4293 0 4289 4290 4291 -1043 4294 0 c 1+1 --> 2 c (-b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ b^{1, 1043}_0 ∧ p_1043) -> (-b^{1, 1044}_2 ∧ b^{1, 1044}_1 ∧ -b^{1, 1044}_0) c in CNF: c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ -p_1043 ∨ -b^{1, 1044}_2 c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ -p_1043 ∨ b^{1, 1044}_1 c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ -p_1043 ∨ -b^{1, 1044}_0 c in DIMACS: 4289 4290 -4291 -1043 -4292 0 4289 4290 -4291 -1043 4293 0 4289 4290 -4291 -1043 -4294 0 c 2+1 --> break c (-b^{1, 1043}_2 ∧ b^{1, 1043}_1 ∧ -b^{1, 1043}_0 ∧ p_1043) -> break c in CNF: c b^{1, 1043}_2 ∨ -b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ -p_1043 ∨ break c in DIMACS: 4289 -4290 4291 -1043 1162 0 c 2-1 --> 1 c (-b^{1, 1043}_2 ∧ b^{1, 1043}_1 ∧ -b^{1, 1043}_0 ∧ -p_1043) -> (-b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ b^{1, 1044}_0) c in CNF: c b^{1, 1043}_2 ∨ -b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ p_1043 ∨ -b^{1, 1044}_2 c b^{1, 1043}_2 ∨ -b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ p_1043 ∨ -b^{1, 1044}_1 c b^{1, 1043}_2 ∨ -b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ p_1043 ∨ b^{1, 1044}_0 c in DIMACS: 4289 -4290 4291 1043 -4292 0 4289 -4290 4291 1043 -4293 0 4289 -4290 4291 1043 4294 0 c 1-1 --> 0 c (-b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ b^{1, 1043}_0 ∧ -p_1043) -> (-b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ -b^{1, 1044}_0) c in CNF: c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ p_1043 ∨ -b^{1, 1044}_2 c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ p_1043 ∨ -b^{1, 1044}_1 c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ p_1043 ∨ -b^{1, 1044}_0 c in DIMACS: 4289 4290 -4291 1043 -4292 0 4289 4290 -4291 1043 -4293 0 4289 4290 -4291 1043 -4294 0 c 0-1 --> -1 c (-b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ -b^{1, 1043}_0 ∧ -p_1043) -> ( b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ b^{1, 1044}_0) c in CNF: c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ p_1043 ∨ b^{1, 1044}_2 c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ p_1043 ∨ -b^{1, 1044}_1 c b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ p_1043 ∨ b^{1, 1044}_0 c in DIMACS: 4289 4290 4291 1043 4292 0 4289 4290 4291 1043 -4293 0 4289 4290 4291 1043 4294 0 c -1-1 --> -2 c ( b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ b^{1, 1043}_0 ∧ -p_1043) -> ( b^{1, 1044}_2 ∧ b^{1, 1044}_1 ∧ -b^{1, 1044}_0) c in CNF: c -b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ p_1043 ∨ b^{1, 1044}_2 c -b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ p_1043 ∨ b^{1, 1044}_1 c -b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ p_1043 ∨ -b^{1, 1044}_0 c in DIMACS: -4289 4290 -4291 1043 4292 0 -4289 4290 -4291 1043 4293 0 -4289 4290 -4291 1043 -4294 0 c -2-1 --> break c ( b^{1, 1043}_2 ∧ b^{1, 1043}_1 ∧ -b^{1, 1043}_0 ∧ -p_1043) -> break c in CNF: c -b^{1, 1043}_2 ∨ -b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ p_1043 ∨ break c in DIMACS: -4289 -4290 4291 1043 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1043}_2 ∧ -b^{1, 1043}_1 ∧ -b^{1, 1043}_0 ∧ true) c in CNF: c -b^{1, 1043}_2 ∨ b^{1, 1043}_1 ∨ b^{1, 1043}_0 ∨ false c in DIMACS: -4289 4290 4291 0 c 3 does not represent an automaton state. c -(-b^{1, 1043}_2 ∧ b^{1, 1043}_1 ∧ b^{1, 1043}_0 ∧ true) c in CNF: c b^{1, 1043}_2 ∨ -b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ false c in DIMACS: 4289 -4290 -4291 0 c -3 does not represent an automaton state. c -( b^{1, 1043}_2 ∧ b^{1, 1043}_1 ∧ b^{1, 1043}_0 ∧ true) c in CNF: c -b^{1, 1043}_2 ∨ -b^{1, 1043}_1 ∨ -b^{1, 1043}_0 ∨ false c in DIMACS: -4289 -4290 -4291 0 c i = 1044 c -2+1 --> -1 c ( b^{1, 1044}_2 ∧ b^{1, 1044}_1 ∧ -b^{1, 1044}_0 ∧ p_1044) -> ( b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ b^{1, 1045}_0) c in CNF: c -b^{1, 1044}_2 ∨ -b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ -p_1044 ∨ b^{1, 1045}_2 c -b^{1, 1044}_2 ∨ -b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ -p_1044 ∨ -b^{1, 1045}_1 c -b^{1, 1044}_2 ∨ -b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ -p_1044 ∨ b^{1, 1045}_0 c in DIMACS: -4292 -4293 4294 -1044 4295 0 -4292 -4293 4294 -1044 -4296 0 -4292 -4293 4294 -1044 4297 0 c -1+1 --> 0 c ( b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ b^{1, 1044}_0 ∧ p_1044) -> (-b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ -b^{1, 1045}_0) c in CNF: c -b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ -p_1044 ∨ -b^{1, 1045}_2 c -b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ -p_1044 ∨ -b^{1, 1045}_1 c -b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ -p_1044 ∨ -b^{1, 1045}_0 c in DIMACS: -4292 4293 -4294 -1044 -4295 0 -4292 4293 -4294 -1044 -4296 0 -4292 4293 -4294 -1044 -4297 0 c 0+1 --> 1 c (-b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ -b^{1, 1044}_0 ∧ p_1044) -> (-b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ b^{1, 1045}_0) c in CNF: c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ -p_1044 ∨ -b^{1, 1045}_2 c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ -p_1044 ∨ -b^{1, 1045}_1 c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ -p_1044 ∨ b^{1, 1045}_0 c in DIMACS: 4292 4293 4294 -1044 -4295 0 4292 4293 4294 -1044 -4296 0 4292 4293 4294 -1044 4297 0 c 1+1 --> 2 c (-b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ b^{1, 1044}_0 ∧ p_1044) -> (-b^{1, 1045}_2 ∧ b^{1, 1045}_1 ∧ -b^{1, 1045}_0) c in CNF: c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ -p_1044 ∨ -b^{1, 1045}_2 c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ -p_1044 ∨ b^{1, 1045}_1 c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ -p_1044 ∨ -b^{1, 1045}_0 c in DIMACS: 4292 4293 -4294 -1044 -4295 0 4292 4293 -4294 -1044 4296 0 4292 4293 -4294 -1044 -4297 0 c 2+1 --> break c (-b^{1, 1044}_2 ∧ b^{1, 1044}_1 ∧ -b^{1, 1044}_0 ∧ p_1044) -> break c in CNF: c b^{1, 1044}_2 ∨ -b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ -p_1044 ∨ break c in DIMACS: 4292 -4293 4294 -1044 1162 0 c 2-1 --> 1 c (-b^{1, 1044}_2 ∧ b^{1, 1044}_1 ∧ -b^{1, 1044}_0 ∧ -p_1044) -> (-b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ b^{1, 1045}_0) c in CNF: c b^{1, 1044}_2 ∨ -b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ p_1044 ∨ -b^{1, 1045}_2 c b^{1, 1044}_2 ∨ -b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ p_1044 ∨ -b^{1, 1045}_1 c b^{1, 1044}_2 ∨ -b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ p_1044 ∨ b^{1, 1045}_0 c in DIMACS: 4292 -4293 4294 1044 -4295 0 4292 -4293 4294 1044 -4296 0 4292 -4293 4294 1044 4297 0 c 1-1 --> 0 c (-b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ b^{1, 1044}_0 ∧ -p_1044) -> (-b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ -b^{1, 1045}_0) c in CNF: c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ p_1044 ∨ -b^{1, 1045}_2 c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ p_1044 ∨ -b^{1, 1045}_1 c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ p_1044 ∨ -b^{1, 1045}_0 c in DIMACS: 4292 4293 -4294 1044 -4295 0 4292 4293 -4294 1044 -4296 0 4292 4293 -4294 1044 -4297 0 c 0-1 --> -1 c (-b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ -b^{1, 1044}_0 ∧ -p_1044) -> ( b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ b^{1, 1045}_0) c in CNF: c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ p_1044 ∨ b^{1, 1045}_2 c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ p_1044 ∨ -b^{1, 1045}_1 c b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ p_1044 ∨ b^{1, 1045}_0 c in DIMACS: 4292 4293 4294 1044 4295 0 4292 4293 4294 1044 -4296 0 4292 4293 4294 1044 4297 0 c -1-1 --> -2 c ( b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ b^{1, 1044}_0 ∧ -p_1044) -> ( b^{1, 1045}_2 ∧ b^{1, 1045}_1 ∧ -b^{1, 1045}_0) c in CNF: c -b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ p_1044 ∨ b^{1, 1045}_2 c -b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ p_1044 ∨ b^{1, 1045}_1 c -b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ p_1044 ∨ -b^{1, 1045}_0 c in DIMACS: -4292 4293 -4294 1044 4295 0 -4292 4293 -4294 1044 4296 0 -4292 4293 -4294 1044 -4297 0 c -2-1 --> break c ( b^{1, 1044}_2 ∧ b^{1, 1044}_1 ∧ -b^{1, 1044}_0 ∧ -p_1044) -> break c in CNF: c -b^{1, 1044}_2 ∨ -b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ p_1044 ∨ break c in DIMACS: -4292 -4293 4294 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1044}_2 ∧ -b^{1, 1044}_1 ∧ -b^{1, 1044}_0 ∧ true) c in CNF: c -b^{1, 1044}_2 ∨ b^{1, 1044}_1 ∨ b^{1, 1044}_0 ∨ false c in DIMACS: -4292 4293 4294 0 c 3 does not represent an automaton state. c -(-b^{1, 1044}_2 ∧ b^{1, 1044}_1 ∧ b^{1, 1044}_0 ∧ true) c in CNF: c b^{1, 1044}_2 ∨ -b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ false c in DIMACS: 4292 -4293 -4294 0 c -3 does not represent an automaton state. c -( b^{1, 1044}_2 ∧ b^{1, 1044}_1 ∧ b^{1, 1044}_0 ∧ true) c in CNF: c -b^{1, 1044}_2 ∨ -b^{1, 1044}_1 ∨ -b^{1, 1044}_0 ∨ false c in DIMACS: -4292 -4293 -4294 0 c i = 1045 c -2+1 --> -1 c ( b^{1, 1045}_2 ∧ b^{1, 1045}_1 ∧ -b^{1, 1045}_0 ∧ p_1045) -> ( b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ b^{1, 1046}_0) c in CNF: c -b^{1, 1045}_2 ∨ -b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ -p_1045 ∨ b^{1, 1046}_2 c -b^{1, 1045}_2 ∨ -b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ -p_1045 ∨ -b^{1, 1046}_1 c -b^{1, 1045}_2 ∨ -b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ -p_1045 ∨ b^{1, 1046}_0 c in DIMACS: -4295 -4296 4297 -1045 4298 0 -4295 -4296 4297 -1045 -4299 0 -4295 -4296 4297 -1045 4300 0 c -1+1 --> 0 c ( b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ b^{1, 1045}_0 ∧ p_1045) -> (-b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ -b^{1, 1046}_0) c in CNF: c -b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ -p_1045 ∨ -b^{1, 1046}_2 c -b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ -p_1045 ∨ -b^{1, 1046}_1 c -b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ -p_1045 ∨ -b^{1, 1046}_0 c in DIMACS: -4295 4296 -4297 -1045 -4298 0 -4295 4296 -4297 -1045 -4299 0 -4295 4296 -4297 -1045 -4300 0 c 0+1 --> 1 c (-b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ -b^{1, 1045}_0 ∧ p_1045) -> (-b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ b^{1, 1046}_0) c in CNF: c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ -p_1045 ∨ -b^{1, 1046}_2 c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ -p_1045 ∨ -b^{1, 1046}_1 c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ -p_1045 ∨ b^{1, 1046}_0 c in DIMACS: 4295 4296 4297 -1045 -4298 0 4295 4296 4297 -1045 -4299 0 4295 4296 4297 -1045 4300 0 c 1+1 --> 2 c (-b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ b^{1, 1045}_0 ∧ p_1045) -> (-b^{1, 1046}_2 ∧ b^{1, 1046}_1 ∧ -b^{1, 1046}_0) c in CNF: c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ -p_1045 ∨ -b^{1, 1046}_2 c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ -p_1045 ∨ b^{1, 1046}_1 c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ -p_1045 ∨ -b^{1, 1046}_0 c in DIMACS: 4295 4296 -4297 -1045 -4298 0 4295 4296 -4297 -1045 4299 0 4295 4296 -4297 -1045 -4300 0 c 2+1 --> break c (-b^{1, 1045}_2 ∧ b^{1, 1045}_1 ∧ -b^{1, 1045}_0 ∧ p_1045) -> break c in CNF: c b^{1, 1045}_2 ∨ -b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ -p_1045 ∨ break c in DIMACS: 4295 -4296 4297 -1045 1162 0 c 2-1 --> 1 c (-b^{1, 1045}_2 ∧ b^{1, 1045}_1 ∧ -b^{1, 1045}_0 ∧ -p_1045) -> (-b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ b^{1, 1046}_0) c in CNF: c b^{1, 1045}_2 ∨ -b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ p_1045 ∨ -b^{1, 1046}_2 c b^{1, 1045}_2 ∨ -b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ p_1045 ∨ -b^{1, 1046}_1 c b^{1, 1045}_2 ∨ -b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ p_1045 ∨ b^{1, 1046}_0 c in DIMACS: 4295 -4296 4297 1045 -4298 0 4295 -4296 4297 1045 -4299 0 4295 -4296 4297 1045 4300 0 c 1-1 --> 0 c (-b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ b^{1, 1045}_0 ∧ -p_1045) -> (-b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ -b^{1, 1046}_0) c in CNF: c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ p_1045 ∨ -b^{1, 1046}_2 c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ p_1045 ∨ -b^{1, 1046}_1 c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ p_1045 ∨ -b^{1, 1046}_0 c in DIMACS: 4295 4296 -4297 1045 -4298 0 4295 4296 -4297 1045 -4299 0 4295 4296 -4297 1045 -4300 0 c 0-1 --> -1 c (-b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ -b^{1, 1045}_0 ∧ -p_1045) -> ( b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ b^{1, 1046}_0) c in CNF: c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ p_1045 ∨ b^{1, 1046}_2 c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ p_1045 ∨ -b^{1, 1046}_1 c b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ p_1045 ∨ b^{1, 1046}_0 c in DIMACS: 4295 4296 4297 1045 4298 0 4295 4296 4297 1045 -4299 0 4295 4296 4297 1045 4300 0 c -1-1 --> -2 c ( b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ b^{1, 1045}_0 ∧ -p_1045) -> ( b^{1, 1046}_2 ∧ b^{1, 1046}_1 ∧ -b^{1, 1046}_0) c in CNF: c -b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ p_1045 ∨ b^{1, 1046}_2 c -b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ p_1045 ∨ b^{1, 1046}_1 c -b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ p_1045 ∨ -b^{1, 1046}_0 c in DIMACS: -4295 4296 -4297 1045 4298 0 -4295 4296 -4297 1045 4299 0 -4295 4296 -4297 1045 -4300 0 c -2-1 --> break c ( b^{1, 1045}_2 ∧ b^{1, 1045}_1 ∧ -b^{1, 1045}_0 ∧ -p_1045) -> break c in CNF: c -b^{1, 1045}_2 ∨ -b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ p_1045 ∨ break c in DIMACS: -4295 -4296 4297 1045 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1045}_2 ∧ -b^{1, 1045}_1 ∧ -b^{1, 1045}_0 ∧ true) c in CNF: c -b^{1, 1045}_2 ∨ b^{1, 1045}_1 ∨ b^{1, 1045}_0 ∨ false c in DIMACS: -4295 4296 4297 0 c 3 does not represent an automaton state. c -(-b^{1, 1045}_2 ∧ b^{1, 1045}_1 ∧ b^{1, 1045}_0 ∧ true) c in CNF: c b^{1, 1045}_2 ∨ -b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ false c in DIMACS: 4295 -4296 -4297 0 c -3 does not represent an automaton state. c -( b^{1, 1045}_2 ∧ b^{1, 1045}_1 ∧ b^{1, 1045}_0 ∧ true) c in CNF: c -b^{1, 1045}_2 ∨ -b^{1, 1045}_1 ∨ -b^{1, 1045}_0 ∨ false c in DIMACS: -4295 -4296 -4297 0 c i = 1046 c -2+1 --> -1 c ( b^{1, 1046}_2 ∧ b^{1, 1046}_1 ∧ -b^{1, 1046}_0 ∧ p_1046) -> ( b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ b^{1, 1047}_0) c in CNF: c -b^{1, 1046}_2 ∨ -b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ -p_1046 ∨ b^{1, 1047}_2 c -b^{1, 1046}_2 ∨ -b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ -p_1046 ∨ -b^{1, 1047}_1 c -b^{1, 1046}_2 ∨ -b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ -p_1046 ∨ b^{1, 1047}_0 c in DIMACS: -4298 -4299 4300 -1046 4301 0 -4298 -4299 4300 -1046 -4302 0 -4298 -4299 4300 -1046 4303 0 c -1+1 --> 0 c ( b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ b^{1, 1046}_0 ∧ p_1046) -> (-b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ -b^{1, 1047}_0) c in CNF: c -b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ -p_1046 ∨ -b^{1, 1047}_2 c -b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ -p_1046 ∨ -b^{1, 1047}_1 c -b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ -p_1046 ∨ -b^{1, 1047}_0 c in DIMACS: -4298 4299 -4300 -1046 -4301 0 -4298 4299 -4300 -1046 -4302 0 -4298 4299 -4300 -1046 -4303 0 c 0+1 --> 1 c (-b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ -b^{1, 1046}_0 ∧ p_1046) -> (-b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ b^{1, 1047}_0) c in CNF: c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ -p_1046 ∨ -b^{1, 1047}_2 c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ -p_1046 ∨ -b^{1, 1047}_1 c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ -p_1046 ∨ b^{1, 1047}_0 c in DIMACS: 4298 4299 4300 -1046 -4301 0 4298 4299 4300 -1046 -4302 0 4298 4299 4300 -1046 4303 0 c 1+1 --> 2 c (-b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ b^{1, 1046}_0 ∧ p_1046) -> (-b^{1, 1047}_2 ∧ b^{1, 1047}_1 ∧ -b^{1, 1047}_0) c in CNF: c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ -p_1046 ∨ -b^{1, 1047}_2 c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ -p_1046 ∨ b^{1, 1047}_1 c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ -p_1046 ∨ -b^{1, 1047}_0 c in DIMACS: 4298 4299 -4300 -1046 -4301 0 4298 4299 -4300 -1046 4302 0 4298 4299 -4300 -1046 -4303 0 c 2+1 --> break c (-b^{1, 1046}_2 ∧ b^{1, 1046}_1 ∧ -b^{1, 1046}_0 ∧ p_1046) -> break c in CNF: c b^{1, 1046}_2 ∨ -b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ -p_1046 ∨ break c in DIMACS: 4298 -4299 4300 -1046 1162 0 c 2-1 --> 1 c (-b^{1, 1046}_2 ∧ b^{1, 1046}_1 ∧ -b^{1, 1046}_0 ∧ -p_1046) -> (-b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ b^{1, 1047}_0) c in CNF: c b^{1, 1046}_2 ∨ -b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ p_1046 ∨ -b^{1, 1047}_2 c b^{1, 1046}_2 ∨ -b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ p_1046 ∨ -b^{1, 1047}_1 c b^{1, 1046}_2 ∨ -b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ p_1046 ∨ b^{1, 1047}_0 c in DIMACS: 4298 -4299 4300 1046 -4301 0 4298 -4299 4300 1046 -4302 0 4298 -4299 4300 1046 4303 0 c 1-1 --> 0 c (-b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ b^{1, 1046}_0 ∧ -p_1046) -> (-b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ -b^{1, 1047}_0) c in CNF: c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ p_1046 ∨ -b^{1, 1047}_2 c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ p_1046 ∨ -b^{1, 1047}_1 c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ p_1046 ∨ -b^{1, 1047}_0 c in DIMACS: 4298 4299 -4300 1046 -4301 0 4298 4299 -4300 1046 -4302 0 4298 4299 -4300 1046 -4303 0 c 0-1 --> -1 c (-b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ -b^{1, 1046}_0 ∧ -p_1046) -> ( b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ b^{1, 1047}_0) c in CNF: c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ p_1046 ∨ b^{1, 1047}_2 c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ p_1046 ∨ -b^{1, 1047}_1 c b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ p_1046 ∨ b^{1, 1047}_0 c in DIMACS: 4298 4299 4300 1046 4301 0 4298 4299 4300 1046 -4302 0 4298 4299 4300 1046 4303 0 c -1-1 --> -2 c ( b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ b^{1, 1046}_0 ∧ -p_1046) -> ( b^{1, 1047}_2 ∧ b^{1, 1047}_1 ∧ -b^{1, 1047}_0) c in CNF: c -b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ p_1046 ∨ b^{1, 1047}_2 c -b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ p_1046 ∨ b^{1, 1047}_1 c -b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ p_1046 ∨ -b^{1, 1047}_0 c in DIMACS: -4298 4299 -4300 1046 4301 0 -4298 4299 -4300 1046 4302 0 -4298 4299 -4300 1046 -4303 0 c -2-1 --> break c ( b^{1, 1046}_2 ∧ b^{1, 1046}_1 ∧ -b^{1, 1046}_0 ∧ -p_1046) -> break c in CNF: c -b^{1, 1046}_2 ∨ -b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ p_1046 ∨ break c in DIMACS: -4298 -4299 4300 1046 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1046}_2 ∧ -b^{1, 1046}_1 ∧ -b^{1, 1046}_0 ∧ true) c in CNF: c -b^{1, 1046}_2 ∨ b^{1, 1046}_1 ∨ b^{1, 1046}_0 ∨ false c in DIMACS: -4298 4299 4300 0 c 3 does not represent an automaton state. c -(-b^{1, 1046}_2 ∧ b^{1, 1046}_1 ∧ b^{1, 1046}_0 ∧ true) c in CNF: c b^{1, 1046}_2 ∨ -b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ false c in DIMACS: 4298 -4299 -4300 0 c -3 does not represent an automaton state. c -( b^{1, 1046}_2 ∧ b^{1, 1046}_1 ∧ b^{1, 1046}_0 ∧ true) c in CNF: c -b^{1, 1046}_2 ∨ -b^{1, 1046}_1 ∨ -b^{1, 1046}_0 ∨ false c in DIMACS: -4298 -4299 -4300 0 c i = 1047 c -2+1 --> -1 c ( b^{1, 1047}_2 ∧ b^{1, 1047}_1 ∧ -b^{1, 1047}_0 ∧ p_1047) -> ( b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ b^{1, 1048}_0) c in CNF: c -b^{1, 1047}_2 ∨ -b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ -p_1047 ∨ b^{1, 1048}_2 c -b^{1, 1047}_2 ∨ -b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ -p_1047 ∨ -b^{1, 1048}_1 c -b^{1, 1047}_2 ∨ -b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ -p_1047 ∨ b^{1, 1048}_0 c in DIMACS: -4301 -4302 4303 -1047 4304 0 -4301 -4302 4303 -1047 -4305 0 -4301 -4302 4303 -1047 4306 0 c -1+1 --> 0 c ( b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ b^{1, 1047}_0 ∧ p_1047) -> (-b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ -b^{1, 1048}_0) c in CNF: c -b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ -p_1047 ∨ -b^{1, 1048}_2 c -b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ -p_1047 ∨ -b^{1, 1048}_1 c -b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ -p_1047 ∨ -b^{1, 1048}_0 c in DIMACS: -4301 4302 -4303 -1047 -4304 0 -4301 4302 -4303 -1047 -4305 0 -4301 4302 -4303 -1047 -4306 0 c 0+1 --> 1 c (-b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ -b^{1, 1047}_0 ∧ p_1047) -> (-b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ b^{1, 1048}_0) c in CNF: c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ -p_1047 ∨ -b^{1, 1048}_2 c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ -p_1047 ∨ -b^{1, 1048}_1 c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ -p_1047 ∨ b^{1, 1048}_0 c in DIMACS: 4301 4302 4303 -1047 -4304 0 4301 4302 4303 -1047 -4305 0 4301 4302 4303 -1047 4306 0 c 1+1 --> 2 c (-b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ b^{1, 1047}_0 ∧ p_1047) -> (-b^{1, 1048}_2 ∧ b^{1, 1048}_1 ∧ -b^{1, 1048}_0) c in CNF: c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ -p_1047 ∨ -b^{1, 1048}_2 c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ -p_1047 ∨ b^{1, 1048}_1 c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ -p_1047 ∨ -b^{1, 1048}_0 c in DIMACS: 4301 4302 -4303 -1047 -4304 0 4301 4302 -4303 -1047 4305 0 4301 4302 -4303 -1047 -4306 0 c 2+1 --> break c (-b^{1, 1047}_2 ∧ b^{1, 1047}_1 ∧ -b^{1, 1047}_0 ∧ p_1047) -> break c in CNF: c b^{1, 1047}_2 ∨ -b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ -p_1047 ∨ break c in DIMACS: 4301 -4302 4303 -1047 1162 0 c 2-1 --> 1 c (-b^{1, 1047}_2 ∧ b^{1, 1047}_1 ∧ -b^{1, 1047}_0 ∧ -p_1047) -> (-b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ b^{1, 1048}_0) c in CNF: c b^{1, 1047}_2 ∨ -b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ p_1047 ∨ -b^{1, 1048}_2 c b^{1, 1047}_2 ∨ -b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ p_1047 ∨ -b^{1, 1048}_1 c b^{1, 1047}_2 ∨ -b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ p_1047 ∨ b^{1, 1048}_0 c in DIMACS: 4301 -4302 4303 1047 -4304 0 4301 -4302 4303 1047 -4305 0 4301 -4302 4303 1047 4306 0 c 1-1 --> 0 c (-b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ b^{1, 1047}_0 ∧ -p_1047) -> (-b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ -b^{1, 1048}_0) c in CNF: c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ p_1047 ∨ -b^{1, 1048}_2 c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ p_1047 ∨ -b^{1, 1048}_1 c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ p_1047 ∨ -b^{1, 1048}_0 c in DIMACS: 4301 4302 -4303 1047 -4304 0 4301 4302 -4303 1047 -4305 0 4301 4302 -4303 1047 -4306 0 c 0-1 --> -1 c (-b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ -b^{1, 1047}_0 ∧ -p_1047) -> ( b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ b^{1, 1048}_0) c in CNF: c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ p_1047 ∨ b^{1, 1048}_2 c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ p_1047 ∨ -b^{1, 1048}_1 c b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ p_1047 ∨ b^{1, 1048}_0 c in DIMACS: 4301 4302 4303 1047 4304 0 4301 4302 4303 1047 -4305 0 4301 4302 4303 1047 4306 0 c -1-1 --> -2 c ( b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ b^{1, 1047}_0 ∧ -p_1047) -> ( b^{1, 1048}_2 ∧ b^{1, 1048}_1 ∧ -b^{1, 1048}_0) c in CNF: c -b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ p_1047 ∨ b^{1, 1048}_2 c -b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ p_1047 ∨ b^{1, 1048}_1 c -b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ p_1047 ∨ -b^{1, 1048}_0 c in DIMACS: -4301 4302 -4303 1047 4304 0 -4301 4302 -4303 1047 4305 0 -4301 4302 -4303 1047 -4306 0 c -2-1 --> break c ( b^{1, 1047}_2 ∧ b^{1, 1047}_1 ∧ -b^{1, 1047}_0 ∧ -p_1047) -> break c in CNF: c -b^{1, 1047}_2 ∨ -b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ p_1047 ∨ break c in DIMACS: -4301 -4302 4303 1047 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1047}_2 ∧ -b^{1, 1047}_1 ∧ -b^{1, 1047}_0 ∧ true) c in CNF: c -b^{1, 1047}_2 ∨ b^{1, 1047}_1 ∨ b^{1, 1047}_0 ∨ false c in DIMACS: -4301 4302 4303 0 c 3 does not represent an automaton state. c -(-b^{1, 1047}_2 ∧ b^{1, 1047}_1 ∧ b^{1, 1047}_0 ∧ true) c in CNF: c b^{1, 1047}_2 ∨ -b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ false c in DIMACS: 4301 -4302 -4303 0 c -3 does not represent an automaton state. c -( b^{1, 1047}_2 ∧ b^{1, 1047}_1 ∧ b^{1, 1047}_0 ∧ true) c in CNF: c -b^{1, 1047}_2 ∨ -b^{1, 1047}_1 ∨ -b^{1, 1047}_0 ∨ false c in DIMACS: -4301 -4302 -4303 0 c i = 1048 c -2+1 --> -1 c ( b^{1, 1048}_2 ∧ b^{1, 1048}_1 ∧ -b^{1, 1048}_0 ∧ p_1048) -> ( b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ b^{1, 1049}_0) c in CNF: c -b^{1, 1048}_2 ∨ -b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ -p_1048 ∨ b^{1, 1049}_2 c -b^{1, 1048}_2 ∨ -b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ -p_1048 ∨ -b^{1, 1049}_1 c -b^{1, 1048}_2 ∨ -b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ -p_1048 ∨ b^{1, 1049}_0 c in DIMACS: -4304 -4305 4306 -1048 4307 0 -4304 -4305 4306 -1048 -4308 0 -4304 -4305 4306 -1048 4309 0 c -1+1 --> 0 c ( b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ b^{1, 1048}_0 ∧ p_1048) -> (-b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ -b^{1, 1049}_0) c in CNF: c -b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ -p_1048 ∨ -b^{1, 1049}_2 c -b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ -p_1048 ∨ -b^{1, 1049}_1 c -b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ -p_1048 ∨ -b^{1, 1049}_0 c in DIMACS: -4304 4305 -4306 -1048 -4307 0 -4304 4305 -4306 -1048 -4308 0 -4304 4305 -4306 -1048 -4309 0 c 0+1 --> 1 c (-b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ -b^{1, 1048}_0 ∧ p_1048) -> (-b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ b^{1, 1049}_0) c in CNF: c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ -p_1048 ∨ -b^{1, 1049}_2 c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ -p_1048 ∨ -b^{1, 1049}_1 c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ -p_1048 ∨ b^{1, 1049}_0 c in DIMACS: 4304 4305 4306 -1048 -4307 0 4304 4305 4306 -1048 -4308 0 4304 4305 4306 -1048 4309 0 c 1+1 --> 2 c (-b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ b^{1, 1048}_0 ∧ p_1048) -> (-b^{1, 1049}_2 ∧ b^{1, 1049}_1 ∧ -b^{1, 1049}_0) c in CNF: c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ -p_1048 ∨ -b^{1, 1049}_2 c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ -p_1048 ∨ b^{1, 1049}_1 c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ -p_1048 ∨ -b^{1, 1049}_0 c in DIMACS: 4304 4305 -4306 -1048 -4307 0 4304 4305 -4306 -1048 4308 0 4304 4305 -4306 -1048 -4309 0 c 2+1 --> break c (-b^{1, 1048}_2 ∧ b^{1, 1048}_1 ∧ -b^{1, 1048}_0 ∧ p_1048) -> break c in CNF: c b^{1, 1048}_2 ∨ -b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ -p_1048 ∨ break c in DIMACS: 4304 -4305 4306 -1048 1162 0 c 2-1 --> 1 c (-b^{1, 1048}_2 ∧ b^{1, 1048}_1 ∧ -b^{1, 1048}_0 ∧ -p_1048) -> (-b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ b^{1, 1049}_0) c in CNF: c b^{1, 1048}_2 ∨ -b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ p_1048 ∨ -b^{1, 1049}_2 c b^{1, 1048}_2 ∨ -b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ p_1048 ∨ -b^{1, 1049}_1 c b^{1, 1048}_2 ∨ -b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ p_1048 ∨ b^{1, 1049}_0 c in DIMACS: 4304 -4305 4306 1048 -4307 0 4304 -4305 4306 1048 -4308 0 4304 -4305 4306 1048 4309 0 c 1-1 --> 0 c (-b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ b^{1, 1048}_0 ∧ -p_1048) -> (-b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ -b^{1, 1049}_0) c in CNF: c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ p_1048 ∨ -b^{1, 1049}_2 c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ p_1048 ∨ -b^{1, 1049}_1 c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ p_1048 ∨ -b^{1, 1049}_0 c in DIMACS: 4304 4305 -4306 1048 -4307 0 4304 4305 -4306 1048 -4308 0 4304 4305 -4306 1048 -4309 0 c 0-1 --> -1 c (-b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ -b^{1, 1048}_0 ∧ -p_1048) -> ( b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ b^{1, 1049}_0) c in CNF: c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ p_1048 ∨ b^{1, 1049}_2 c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ p_1048 ∨ -b^{1, 1049}_1 c b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ p_1048 ∨ b^{1, 1049}_0 c in DIMACS: 4304 4305 4306 1048 4307 0 4304 4305 4306 1048 -4308 0 4304 4305 4306 1048 4309 0 c -1-1 --> -2 c ( b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ b^{1, 1048}_0 ∧ -p_1048) -> ( b^{1, 1049}_2 ∧ b^{1, 1049}_1 ∧ -b^{1, 1049}_0) c in CNF: c -b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ p_1048 ∨ b^{1, 1049}_2 c -b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ p_1048 ∨ b^{1, 1049}_1 c -b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ p_1048 ∨ -b^{1, 1049}_0 c in DIMACS: -4304 4305 -4306 1048 4307 0 -4304 4305 -4306 1048 4308 0 -4304 4305 -4306 1048 -4309 0 c -2-1 --> break c ( b^{1, 1048}_2 ∧ b^{1, 1048}_1 ∧ -b^{1, 1048}_0 ∧ -p_1048) -> break c in CNF: c -b^{1, 1048}_2 ∨ -b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ p_1048 ∨ break c in DIMACS: -4304 -4305 4306 1048 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1048}_2 ∧ -b^{1, 1048}_1 ∧ -b^{1, 1048}_0 ∧ true) c in CNF: c -b^{1, 1048}_2 ∨ b^{1, 1048}_1 ∨ b^{1, 1048}_0 ∨ false c in DIMACS: -4304 4305 4306 0 c 3 does not represent an automaton state. c -(-b^{1, 1048}_2 ∧ b^{1, 1048}_1 ∧ b^{1, 1048}_0 ∧ true) c in CNF: c b^{1, 1048}_2 ∨ -b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ false c in DIMACS: 4304 -4305 -4306 0 c -3 does not represent an automaton state. c -( b^{1, 1048}_2 ∧ b^{1, 1048}_1 ∧ b^{1, 1048}_0 ∧ true) c in CNF: c -b^{1, 1048}_2 ∨ -b^{1, 1048}_1 ∨ -b^{1, 1048}_0 ∨ false c in DIMACS: -4304 -4305 -4306 0 c i = 1049 c -2+1 --> -1 c ( b^{1, 1049}_2 ∧ b^{1, 1049}_1 ∧ -b^{1, 1049}_0 ∧ p_1049) -> ( b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ b^{1, 1050}_0) c in CNF: c -b^{1, 1049}_2 ∨ -b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ -p_1049 ∨ b^{1, 1050}_2 c -b^{1, 1049}_2 ∨ -b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ -p_1049 ∨ -b^{1, 1050}_1 c -b^{1, 1049}_2 ∨ -b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ -p_1049 ∨ b^{1, 1050}_0 c in DIMACS: -4307 -4308 4309 -1049 4310 0 -4307 -4308 4309 -1049 -4311 0 -4307 -4308 4309 -1049 4312 0 c -1+1 --> 0 c ( b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ b^{1, 1049}_0 ∧ p_1049) -> (-b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ -b^{1, 1050}_0) c in CNF: c -b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ -p_1049 ∨ -b^{1, 1050}_2 c -b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ -p_1049 ∨ -b^{1, 1050}_1 c -b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ -p_1049 ∨ -b^{1, 1050}_0 c in DIMACS: -4307 4308 -4309 -1049 -4310 0 -4307 4308 -4309 -1049 -4311 0 -4307 4308 -4309 -1049 -4312 0 c 0+1 --> 1 c (-b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ -b^{1, 1049}_0 ∧ p_1049) -> (-b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ b^{1, 1050}_0) c in CNF: c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ -p_1049 ∨ -b^{1, 1050}_2 c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ -p_1049 ∨ -b^{1, 1050}_1 c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ -p_1049 ∨ b^{1, 1050}_0 c in DIMACS: 4307 4308 4309 -1049 -4310 0 4307 4308 4309 -1049 -4311 0 4307 4308 4309 -1049 4312 0 c 1+1 --> 2 c (-b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ b^{1, 1049}_0 ∧ p_1049) -> (-b^{1, 1050}_2 ∧ b^{1, 1050}_1 ∧ -b^{1, 1050}_0) c in CNF: c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ -p_1049 ∨ -b^{1, 1050}_2 c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ -p_1049 ∨ b^{1, 1050}_1 c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ -p_1049 ∨ -b^{1, 1050}_0 c in DIMACS: 4307 4308 -4309 -1049 -4310 0 4307 4308 -4309 -1049 4311 0 4307 4308 -4309 -1049 -4312 0 c 2+1 --> break c (-b^{1, 1049}_2 ∧ b^{1, 1049}_1 ∧ -b^{1, 1049}_0 ∧ p_1049) -> break c in CNF: c b^{1, 1049}_2 ∨ -b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ -p_1049 ∨ break c in DIMACS: 4307 -4308 4309 -1049 1162 0 c 2-1 --> 1 c (-b^{1, 1049}_2 ∧ b^{1, 1049}_1 ∧ -b^{1, 1049}_0 ∧ -p_1049) -> (-b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ b^{1, 1050}_0) c in CNF: c b^{1, 1049}_2 ∨ -b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ p_1049 ∨ -b^{1, 1050}_2 c b^{1, 1049}_2 ∨ -b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ p_1049 ∨ -b^{1, 1050}_1 c b^{1, 1049}_2 ∨ -b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ p_1049 ∨ b^{1, 1050}_0 c in DIMACS: 4307 -4308 4309 1049 -4310 0 4307 -4308 4309 1049 -4311 0 4307 -4308 4309 1049 4312 0 c 1-1 --> 0 c (-b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ b^{1, 1049}_0 ∧ -p_1049) -> (-b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ -b^{1, 1050}_0) c in CNF: c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ p_1049 ∨ -b^{1, 1050}_2 c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ p_1049 ∨ -b^{1, 1050}_1 c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ p_1049 ∨ -b^{1, 1050}_0 c in DIMACS: 4307 4308 -4309 1049 -4310 0 4307 4308 -4309 1049 -4311 0 4307 4308 -4309 1049 -4312 0 c 0-1 --> -1 c (-b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ -b^{1, 1049}_0 ∧ -p_1049) -> ( b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ b^{1, 1050}_0) c in CNF: c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ p_1049 ∨ b^{1, 1050}_2 c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ p_1049 ∨ -b^{1, 1050}_1 c b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ p_1049 ∨ b^{1, 1050}_0 c in DIMACS: 4307 4308 4309 1049 4310 0 4307 4308 4309 1049 -4311 0 4307 4308 4309 1049 4312 0 c -1-1 --> -2 c ( b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ b^{1, 1049}_0 ∧ -p_1049) -> ( b^{1, 1050}_2 ∧ b^{1, 1050}_1 ∧ -b^{1, 1050}_0) c in CNF: c -b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ p_1049 ∨ b^{1, 1050}_2 c -b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ p_1049 ∨ b^{1, 1050}_1 c -b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ p_1049 ∨ -b^{1, 1050}_0 c in DIMACS: -4307 4308 -4309 1049 4310 0 -4307 4308 -4309 1049 4311 0 -4307 4308 -4309 1049 -4312 0 c -2-1 --> break c ( b^{1, 1049}_2 ∧ b^{1, 1049}_1 ∧ -b^{1, 1049}_0 ∧ -p_1049) -> break c in CNF: c -b^{1, 1049}_2 ∨ -b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ p_1049 ∨ break c in DIMACS: -4307 -4308 4309 1049 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1049}_2 ∧ -b^{1, 1049}_1 ∧ -b^{1, 1049}_0 ∧ true) c in CNF: c -b^{1, 1049}_2 ∨ b^{1, 1049}_1 ∨ b^{1, 1049}_0 ∨ false c in DIMACS: -4307 4308 4309 0 c 3 does not represent an automaton state. c -(-b^{1, 1049}_2 ∧ b^{1, 1049}_1 ∧ b^{1, 1049}_0 ∧ true) c in CNF: c b^{1, 1049}_2 ∨ -b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ false c in DIMACS: 4307 -4308 -4309 0 c -3 does not represent an automaton state. c -( b^{1, 1049}_2 ∧ b^{1, 1049}_1 ∧ b^{1, 1049}_0 ∧ true) c in CNF: c -b^{1, 1049}_2 ∨ -b^{1, 1049}_1 ∨ -b^{1, 1049}_0 ∨ false c in DIMACS: -4307 -4308 -4309 0 c i = 1050 c -2+1 --> -1 c ( b^{1, 1050}_2 ∧ b^{1, 1050}_1 ∧ -b^{1, 1050}_0 ∧ p_1050) -> ( b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ b^{1, 1051}_0) c in CNF: c -b^{1, 1050}_2 ∨ -b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ -p_1050 ∨ b^{1, 1051}_2 c -b^{1, 1050}_2 ∨ -b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ -p_1050 ∨ -b^{1, 1051}_1 c -b^{1, 1050}_2 ∨ -b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ -p_1050 ∨ b^{1, 1051}_0 c in DIMACS: -4310 -4311 4312 -1050 4313 0 -4310 -4311 4312 -1050 -4314 0 -4310 -4311 4312 -1050 4315 0 c -1+1 --> 0 c ( b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ b^{1, 1050}_0 ∧ p_1050) -> (-b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ -b^{1, 1051}_0) c in CNF: c -b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ -p_1050 ∨ -b^{1, 1051}_2 c -b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ -p_1050 ∨ -b^{1, 1051}_1 c -b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ -p_1050 ∨ -b^{1, 1051}_0 c in DIMACS: -4310 4311 -4312 -1050 -4313 0 -4310 4311 -4312 -1050 -4314 0 -4310 4311 -4312 -1050 -4315 0 c 0+1 --> 1 c (-b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ -b^{1, 1050}_0 ∧ p_1050) -> (-b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ b^{1, 1051}_0) c in CNF: c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ -p_1050 ∨ -b^{1, 1051}_2 c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ -p_1050 ∨ -b^{1, 1051}_1 c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ -p_1050 ∨ b^{1, 1051}_0 c in DIMACS: 4310 4311 4312 -1050 -4313 0 4310 4311 4312 -1050 -4314 0 4310 4311 4312 -1050 4315 0 c 1+1 --> 2 c (-b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ b^{1, 1050}_0 ∧ p_1050) -> (-b^{1, 1051}_2 ∧ b^{1, 1051}_1 ∧ -b^{1, 1051}_0) c in CNF: c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ -p_1050 ∨ -b^{1, 1051}_2 c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ -p_1050 ∨ b^{1, 1051}_1 c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ -p_1050 ∨ -b^{1, 1051}_0 c in DIMACS: 4310 4311 -4312 -1050 -4313 0 4310 4311 -4312 -1050 4314 0 4310 4311 -4312 -1050 -4315 0 c 2+1 --> break c (-b^{1, 1050}_2 ∧ b^{1, 1050}_1 ∧ -b^{1, 1050}_0 ∧ p_1050) -> break c in CNF: c b^{1, 1050}_2 ∨ -b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ -p_1050 ∨ break c in DIMACS: 4310 -4311 4312 -1050 1162 0 c 2-1 --> 1 c (-b^{1, 1050}_2 ∧ b^{1, 1050}_1 ∧ -b^{1, 1050}_0 ∧ -p_1050) -> (-b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ b^{1, 1051}_0) c in CNF: c b^{1, 1050}_2 ∨ -b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ p_1050 ∨ -b^{1, 1051}_2 c b^{1, 1050}_2 ∨ -b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ p_1050 ∨ -b^{1, 1051}_1 c b^{1, 1050}_2 ∨ -b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ p_1050 ∨ b^{1, 1051}_0 c in DIMACS: 4310 -4311 4312 1050 -4313 0 4310 -4311 4312 1050 -4314 0 4310 -4311 4312 1050 4315 0 c 1-1 --> 0 c (-b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ b^{1, 1050}_0 ∧ -p_1050) -> (-b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ -b^{1, 1051}_0) c in CNF: c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ p_1050 ∨ -b^{1, 1051}_2 c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ p_1050 ∨ -b^{1, 1051}_1 c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ p_1050 ∨ -b^{1, 1051}_0 c in DIMACS: 4310 4311 -4312 1050 -4313 0 4310 4311 -4312 1050 -4314 0 4310 4311 -4312 1050 -4315 0 c 0-1 --> -1 c (-b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ -b^{1, 1050}_0 ∧ -p_1050) -> ( b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ b^{1, 1051}_0) c in CNF: c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ p_1050 ∨ b^{1, 1051}_2 c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ p_1050 ∨ -b^{1, 1051}_1 c b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ p_1050 ∨ b^{1, 1051}_0 c in DIMACS: 4310 4311 4312 1050 4313 0 4310 4311 4312 1050 -4314 0 4310 4311 4312 1050 4315 0 c -1-1 --> -2 c ( b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ b^{1, 1050}_0 ∧ -p_1050) -> ( b^{1, 1051}_2 ∧ b^{1, 1051}_1 ∧ -b^{1, 1051}_0) c in CNF: c -b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ p_1050 ∨ b^{1, 1051}_2 c -b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ p_1050 ∨ b^{1, 1051}_1 c -b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ p_1050 ∨ -b^{1, 1051}_0 c in DIMACS: -4310 4311 -4312 1050 4313 0 -4310 4311 -4312 1050 4314 0 -4310 4311 -4312 1050 -4315 0 c -2-1 --> break c ( b^{1, 1050}_2 ∧ b^{1, 1050}_1 ∧ -b^{1, 1050}_0 ∧ -p_1050) -> break c in CNF: c -b^{1, 1050}_2 ∨ -b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ p_1050 ∨ break c in DIMACS: -4310 -4311 4312 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1050}_2 ∧ -b^{1, 1050}_1 ∧ -b^{1, 1050}_0 ∧ true) c in CNF: c -b^{1, 1050}_2 ∨ b^{1, 1050}_1 ∨ b^{1, 1050}_0 ∨ false c in DIMACS: -4310 4311 4312 0 c 3 does not represent an automaton state. c -(-b^{1, 1050}_2 ∧ b^{1, 1050}_1 ∧ b^{1, 1050}_0 ∧ true) c in CNF: c b^{1, 1050}_2 ∨ -b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ false c in DIMACS: 4310 -4311 -4312 0 c -3 does not represent an automaton state. c -( b^{1, 1050}_2 ∧ b^{1, 1050}_1 ∧ b^{1, 1050}_0 ∧ true) c in CNF: c -b^{1, 1050}_2 ∨ -b^{1, 1050}_1 ∨ -b^{1, 1050}_0 ∨ false c in DIMACS: -4310 -4311 -4312 0 c i = 1051 c -2+1 --> -1 c ( b^{1, 1051}_2 ∧ b^{1, 1051}_1 ∧ -b^{1, 1051}_0 ∧ p_1051) -> ( b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ b^{1, 1052}_0) c in CNF: c -b^{1, 1051}_2 ∨ -b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ -p_1051 ∨ b^{1, 1052}_2 c -b^{1, 1051}_2 ∨ -b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ -p_1051 ∨ -b^{1, 1052}_1 c -b^{1, 1051}_2 ∨ -b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ -p_1051 ∨ b^{1, 1052}_0 c in DIMACS: -4313 -4314 4315 -1051 4316 0 -4313 -4314 4315 -1051 -4317 0 -4313 -4314 4315 -1051 4318 0 c -1+1 --> 0 c ( b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ b^{1, 1051}_0 ∧ p_1051) -> (-b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ -b^{1, 1052}_0) c in CNF: c -b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ -p_1051 ∨ -b^{1, 1052}_2 c -b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ -p_1051 ∨ -b^{1, 1052}_1 c -b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ -p_1051 ∨ -b^{1, 1052}_0 c in DIMACS: -4313 4314 -4315 -1051 -4316 0 -4313 4314 -4315 -1051 -4317 0 -4313 4314 -4315 -1051 -4318 0 c 0+1 --> 1 c (-b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ -b^{1, 1051}_0 ∧ p_1051) -> (-b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ b^{1, 1052}_0) c in CNF: c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ -p_1051 ∨ -b^{1, 1052}_2 c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ -p_1051 ∨ -b^{1, 1052}_1 c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ -p_1051 ∨ b^{1, 1052}_0 c in DIMACS: 4313 4314 4315 -1051 -4316 0 4313 4314 4315 -1051 -4317 0 4313 4314 4315 -1051 4318 0 c 1+1 --> 2 c (-b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ b^{1, 1051}_0 ∧ p_1051) -> (-b^{1, 1052}_2 ∧ b^{1, 1052}_1 ∧ -b^{1, 1052}_0) c in CNF: c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ -p_1051 ∨ -b^{1, 1052}_2 c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ -p_1051 ∨ b^{1, 1052}_1 c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ -p_1051 ∨ -b^{1, 1052}_0 c in DIMACS: 4313 4314 -4315 -1051 -4316 0 4313 4314 -4315 -1051 4317 0 4313 4314 -4315 -1051 -4318 0 c 2+1 --> break c (-b^{1, 1051}_2 ∧ b^{1, 1051}_1 ∧ -b^{1, 1051}_0 ∧ p_1051) -> break c in CNF: c b^{1, 1051}_2 ∨ -b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ -p_1051 ∨ break c in DIMACS: 4313 -4314 4315 -1051 1162 0 c 2-1 --> 1 c (-b^{1, 1051}_2 ∧ b^{1, 1051}_1 ∧ -b^{1, 1051}_0 ∧ -p_1051) -> (-b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ b^{1, 1052}_0) c in CNF: c b^{1, 1051}_2 ∨ -b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ p_1051 ∨ -b^{1, 1052}_2 c b^{1, 1051}_2 ∨ -b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ p_1051 ∨ -b^{1, 1052}_1 c b^{1, 1051}_2 ∨ -b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ p_1051 ∨ b^{1, 1052}_0 c in DIMACS: 4313 -4314 4315 1051 -4316 0 4313 -4314 4315 1051 -4317 0 4313 -4314 4315 1051 4318 0 c 1-1 --> 0 c (-b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ b^{1, 1051}_0 ∧ -p_1051) -> (-b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ -b^{1, 1052}_0) c in CNF: c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ p_1051 ∨ -b^{1, 1052}_2 c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ p_1051 ∨ -b^{1, 1052}_1 c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ p_1051 ∨ -b^{1, 1052}_0 c in DIMACS: 4313 4314 -4315 1051 -4316 0 4313 4314 -4315 1051 -4317 0 4313 4314 -4315 1051 -4318 0 c 0-1 --> -1 c (-b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ -b^{1, 1051}_0 ∧ -p_1051) -> ( b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ b^{1, 1052}_0) c in CNF: c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ p_1051 ∨ b^{1, 1052}_2 c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ p_1051 ∨ -b^{1, 1052}_1 c b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ p_1051 ∨ b^{1, 1052}_0 c in DIMACS: 4313 4314 4315 1051 4316 0 4313 4314 4315 1051 -4317 0 4313 4314 4315 1051 4318 0 c -1-1 --> -2 c ( b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ b^{1, 1051}_0 ∧ -p_1051) -> ( b^{1, 1052}_2 ∧ b^{1, 1052}_1 ∧ -b^{1, 1052}_0) c in CNF: c -b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ p_1051 ∨ b^{1, 1052}_2 c -b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ p_1051 ∨ b^{1, 1052}_1 c -b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ p_1051 ∨ -b^{1, 1052}_0 c in DIMACS: -4313 4314 -4315 1051 4316 0 -4313 4314 -4315 1051 4317 0 -4313 4314 -4315 1051 -4318 0 c -2-1 --> break c ( b^{1, 1051}_2 ∧ b^{1, 1051}_1 ∧ -b^{1, 1051}_0 ∧ -p_1051) -> break c in CNF: c -b^{1, 1051}_2 ∨ -b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ p_1051 ∨ break c in DIMACS: -4313 -4314 4315 1051 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1051}_2 ∧ -b^{1, 1051}_1 ∧ -b^{1, 1051}_0 ∧ true) c in CNF: c -b^{1, 1051}_2 ∨ b^{1, 1051}_1 ∨ b^{1, 1051}_0 ∨ false c in DIMACS: -4313 4314 4315 0 c 3 does not represent an automaton state. c -(-b^{1, 1051}_2 ∧ b^{1, 1051}_1 ∧ b^{1, 1051}_0 ∧ true) c in CNF: c b^{1, 1051}_2 ∨ -b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ false c in DIMACS: 4313 -4314 -4315 0 c -3 does not represent an automaton state. c -( b^{1, 1051}_2 ∧ b^{1, 1051}_1 ∧ b^{1, 1051}_0 ∧ true) c in CNF: c -b^{1, 1051}_2 ∨ -b^{1, 1051}_1 ∨ -b^{1, 1051}_0 ∨ false c in DIMACS: -4313 -4314 -4315 0 c i = 1052 c -2+1 --> -1 c ( b^{1, 1052}_2 ∧ b^{1, 1052}_1 ∧ -b^{1, 1052}_0 ∧ p_1052) -> ( b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ b^{1, 1053}_0) c in CNF: c -b^{1, 1052}_2 ∨ -b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ -p_1052 ∨ b^{1, 1053}_2 c -b^{1, 1052}_2 ∨ -b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ -p_1052 ∨ -b^{1, 1053}_1 c -b^{1, 1052}_2 ∨ -b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ -p_1052 ∨ b^{1, 1053}_0 c in DIMACS: -4316 -4317 4318 -1052 4319 0 -4316 -4317 4318 -1052 -4320 0 -4316 -4317 4318 -1052 4321 0 c -1+1 --> 0 c ( b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ b^{1, 1052}_0 ∧ p_1052) -> (-b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ -b^{1, 1053}_0) c in CNF: c -b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ -p_1052 ∨ -b^{1, 1053}_2 c -b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ -p_1052 ∨ -b^{1, 1053}_1 c -b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ -p_1052 ∨ -b^{1, 1053}_0 c in DIMACS: -4316 4317 -4318 -1052 -4319 0 -4316 4317 -4318 -1052 -4320 0 -4316 4317 -4318 -1052 -4321 0 c 0+1 --> 1 c (-b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ -b^{1, 1052}_0 ∧ p_1052) -> (-b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ b^{1, 1053}_0) c in CNF: c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ -p_1052 ∨ -b^{1, 1053}_2 c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ -p_1052 ∨ -b^{1, 1053}_1 c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ -p_1052 ∨ b^{1, 1053}_0 c in DIMACS: 4316 4317 4318 -1052 -4319 0 4316 4317 4318 -1052 -4320 0 4316 4317 4318 -1052 4321 0 c 1+1 --> 2 c (-b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ b^{1, 1052}_0 ∧ p_1052) -> (-b^{1, 1053}_2 ∧ b^{1, 1053}_1 ∧ -b^{1, 1053}_0) c in CNF: c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ -p_1052 ∨ -b^{1, 1053}_2 c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ -p_1052 ∨ b^{1, 1053}_1 c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ -p_1052 ∨ -b^{1, 1053}_0 c in DIMACS: 4316 4317 -4318 -1052 -4319 0 4316 4317 -4318 -1052 4320 0 4316 4317 -4318 -1052 -4321 0 c 2+1 --> break c (-b^{1, 1052}_2 ∧ b^{1, 1052}_1 ∧ -b^{1, 1052}_0 ∧ p_1052) -> break c in CNF: c b^{1, 1052}_2 ∨ -b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ -p_1052 ∨ break c in DIMACS: 4316 -4317 4318 -1052 1162 0 c 2-1 --> 1 c (-b^{1, 1052}_2 ∧ b^{1, 1052}_1 ∧ -b^{1, 1052}_0 ∧ -p_1052) -> (-b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ b^{1, 1053}_0) c in CNF: c b^{1, 1052}_2 ∨ -b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ p_1052 ∨ -b^{1, 1053}_2 c b^{1, 1052}_2 ∨ -b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ p_1052 ∨ -b^{1, 1053}_1 c b^{1, 1052}_2 ∨ -b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ p_1052 ∨ b^{1, 1053}_0 c in DIMACS: 4316 -4317 4318 1052 -4319 0 4316 -4317 4318 1052 -4320 0 4316 -4317 4318 1052 4321 0 c 1-1 --> 0 c (-b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ b^{1, 1052}_0 ∧ -p_1052) -> (-b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ -b^{1, 1053}_0) c in CNF: c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ p_1052 ∨ -b^{1, 1053}_2 c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ p_1052 ∨ -b^{1, 1053}_1 c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ p_1052 ∨ -b^{1, 1053}_0 c in DIMACS: 4316 4317 -4318 1052 -4319 0 4316 4317 -4318 1052 -4320 0 4316 4317 -4318 1052 -4321 0 c 0-1 --> -1 c (-b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ -b^{1, 1052}_0 ∧ -p_1052) -> ( b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ b^{1, 1053}_0) c in CNF: c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ p_1052 ∨ b^{1, 1053}_2 c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ p_1052 ∨ -b^{1, 1053}_1 c b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ p_1052 ∨ b^{1, 1053}_0 c in DIMACS: 4316 4317 4318 1052 4319 0 4316 4317 4318 1052 -4320 0 4316 4317 4318 1052 4321 0 c -1-1 --> -2 c ( b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ b^{1, 1052}_0 ∧ -p_1052) -> ( b^{1, 1053}_2 ∧ b^{1, 1053}_1 ∧ -b^{1, 1053}_0) c in CNF: c -b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ p_1052 ∨ b^{1, 1053}_2 c -b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ p_1052 ∨ b^{1, 1053}_1 c -b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ p_1052 ∨ -b^{1, 1053}_0 c in DIMACS: -4316 4317 -4318 1052 4319 0 -4316 4317 -4318 1052 4320 0 -4316 4317 -4318 1052 -4321 0 c -2-1 --> break c ( b^{1, 1052}_2 ∧ b^{1, 1052}_1 ∧ -b^{1, 1052}_0 ∧ -p_1052) -> break c in CNF: c -b^{1, 1052}_2 ∨ -b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ p_1052 ∨ break c in DIMACS: -4316 -4317 4318 1052 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1052}_2 ∧ -b^{1, 1052}_1 ∧ -b^{1, 1052}_0 ∧ true) c in CNF: c -b^{1, 1052}_2 ∨ b^{1, 1052}_1 ∨ b^{1, 1052}_0 ∨ false c in DIMACS: -4316 4317 4318 0 c 3 does not represent an automaton state. c -(-b^{1, 1052}_2 ∧ b^{1, 1052}_1 ∧ b^{1, 1052}_0 ∧ true) c in CNF: c b^{1, 1052}_2 ∨ -b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ false c in DIMACS: 4316 -4317 -4318 0 c -3 does not represent an automaton state. c -( b^{1, 1052}_2 ∧ b^{1, 1052}_1 ∧ b^{1, 1052}_0 ∧ true) c in CNF: c -b^{1, 1052}_2 ∨ -b^{1, 1052}_1 ∨ -b^{1, 1052}_0 ∨ false c in DIMACS: -4316 -4317 -4318 0 c i = 1053 c -2+1 --> -1 c ( b^{1, 1053}_2 ∧ b^{1, 1053}_1 ∧ -b^{1, 1053}_0 ∧ p_1053) -> ( b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ b^{1, 1054}_0) c in CNF: c -b^{1, 1053}_2 ∨ -b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ -p_1053 ∨ b^{1, 1054}_2 c -b^{1, 1053}_2 ∨ -b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ -p_1053 ∨ -b^{1, 1054}_1 c -b^{1, 1053}_2 ∨ -b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ -p_1053 ∨ b^{1, 1054}_0 c in DIMACS: -4319 -4320 4321 -1053 4322 0 -4319 -4320 4321 -1053 -4323 0 -4319 -4320 4321 -1053 4324 0 c -1+1 --> 0 c ( b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ b^{1, 1053}_0 ∧ p_1053) -> (-b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ -b^{1, 1054}_0) c in CNF: c -b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ -p_1053 ∨ -b^{1, 1054}_2 c -b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ -p_1053 ∨ -b^{1, 1054}_1 c -b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ -p_1053 ∨ -b^{1, 1054}_0 c in DIMACS: -4319 4320 -4321 -1053 -4322 0 -4319 4320 -4321 -1053 -4323 0 -4319 4320 -4321 -1053 -4324 0 c 0+1 --> 1 c (-b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ -b^{1, 1053}_0 ∧ p_1053) -> (-b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ b^{1, 1054}_0) c in CNF: c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ -p_1053 ∨ -b^{1, 1054}_2 c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ -p_1053 ∨ -b^{1, 1054}_1 c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ -p_1053 ∨ b^{1, 1054}_0 c in DIMACS: 4319 4320 4321 -1053 -4322 0 4319 4320 4321 -1053 -4323 0 4319 4320 4321 -1053 4324 0 c 1+1 --> 2 c (-b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ b^{1, 1053}_0 ∧ p_1053) -> (-b^{1, 1054}_2 ∧ b^{1, 1054}_1 ∧ -b^{1, 1054}_0) c in CNF: c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ -p_1053 ∨ -b^{1, 1054}_2 c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ -p_1053 ∨ b^{1, 1054}_1 c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ -p_1053 ∨ -b^{1, 1054}_0 c in DIMACS: 4319 4320 -4321 -1053 -4322 0 4319 4320 -4321 -1053 4323 0 4319 4320 -4321 -1053 -4324 0 c 2+1 --> break c (-b^{1, 1053}_2 ∧ b^{1, 1053}_1 ∧ -b^{1, 1053}_0 ∧ p_1053) -> break c in CNF: c b^{1, 1053}_2 ∨ -b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ -p_1053 ∨ break c in DIMACS: 4319 -4320 4321 -1053 1162 0 c 2-1 --> 1 c (-b^{1, 1053}_2 ∧ b^{1, 1053}_1 ∧ -b^{1, 1053}_0 ∧ -p_1053) -> (-b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ b^{1, 1054}_0) c in CNF: c b^{1, 1053}_2 ∨ -b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ p_1053 ∨ -b^{1, 1054}_2 c b^{1, 1053}_2 ∨ -b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ p_1053 ∨ -b^{1, 1054}_1 c b^{1, 1053}_2 ∨ -b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ p_1053 ∨ b^{1, 1054}_0 c in DIMACS: 4319 -4320 4321 1053 -4322 0 4319 -4320 4321 1053 -4323 0 4319 -4320 4321 1053 4324 0 c 1-1 --> 0 c (-b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ b^{1, 1053}_0 ∧ -p_1053) -> (-b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ -b^{1, 1054}_0) c in CNF: c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ p_1053 ∨ -b^{1, 1054}_2 c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ p_1053 ∨ -b^{1, 1054}_1 c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ p_1053 ∨ -b^{1, 1054}_0 c in DIMACS: 4319 4320 -4321 1053 -4322 0 4319 4320 -4321 1053 -4323 0 4319 4320 -4321 1053 -4324 0 c 0-1 --> -1 c (-b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ -b^{1, 1053}_0 ∧ -p_1053) -> ( b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ b^{1, 1054}_0) c in CNF: c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ p_1053 ∨ b^{1, 1054}_2 c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ p_1053 ∨ -b^{1, 1054}_1 c b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ p_1053 ∨ b^{1, 1054}_0 c in DIMACS: 4319 4320 4321 1053 4322 0 4319 4320 4321 1053 -4323 0 4319 4320 4321 1053 4324 0 c -1-1 --> -2 c ( b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ b^{1, 1053}_0 ∧ -p_1053) -> ( b^{1, 1054}_2 ∧ b^{1, 1054}_1 ∧ -b^{1, 1054}_0) c in CNF: c -b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ p_1053 ∨ b^{1, 1054}_2 c -b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ p_1053 ∨ b^{1, 1054}_1 c -b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ p_1053 ∨ -b^{1, 1054}_0 c in DIMACS: -4319 4320 -4321 1053 4322 0 -4319 4320 -4321 1053 4323 0 -4319 4320 -4321 1053 -4324 0 c -2-1 --> break c ( b^{1, 1053}_2 ∧ b^{1, 1053}_1 ∧ -b^{1, 1053}_0 ∧ -p_1053) -> break c in CNF: c -b^{1, 1053}_2 ∨ -b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ p_1053 ∨ break c in DIMACS: -4319 -4320 4321 1053 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1053}_2 ∧ -b^{1, 1053}_1 ∧ -b^{1, 1053}_0 ∧ true) c in CNF: c -b^{1, 1053}_2 ∨ b^{1, 1053}_1 ∨ b^{1, 1053}_0 ∨ false c in DIMACS: -4319 4320 4321 0 c 3 does not represent an automaton state. c -(-b^{1, 1053}_2 ∧ b^{1, 1053}_1 ∧ b^{1, 1053}_0 ∧ true) c in CNF: c b^{1, 1053}_2 ∨ -b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ false c in DIMACS: 4319 -4320 -4321 0 c -3 does not represent an automaton state. c -( b^{1, 1053}_2 ∧ b^{1, 1053}_1 ∧ b^{1, 1053}_0 ∧ true) c in CNF: c -b^{1, 1053}_2 ∨ -b^{1, 1053}_1 ∨ -b^{1, 1053}_0 ∨ false c in DIMACS: -4319 -4320 -4321 0 c i = 1054 c -2+1 --> -1 c ( b^{1, 1054}_2 ∧ b^{1, 1054}_1 ∧ -b^{1, 1054}_0 ∧ p_1054) -> ( b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ b^{1, 1055}_0) c in CNF: c -b^{1, 1054}_2 ∨ -b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ -p_1054 ∨ b^{1, 1055}_2 c -b^{1, 1054}_2 ∨ -b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ -p_1054 ∨ -b^{1, 1055}_1 c -b^{1, 1054}_2 ∨ -b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ -p_1054 ∨ b^{1, 1055}_0 c in DIMACS: -4322 -4323 4324 -1054 4325 0 -4322 -4323 4324 -1054 -4326 0 -4322 -4323 4324 -1054 4327 0 c -1+1 --> 0 c ( b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ b^{1, 1054}_0 ∧ p_1054) -> (-b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ -b^{1, 1055}_0) c in CNF: c -b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ -p_1054 ∨ -b^{1, 1055}_2 c -b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ -p_1054 ∨ -b^{1, 1055}_1 c -b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ -p_1054 ∨ -b^{1, 1055}_0 c in DIMACS: -4322 4323 -4324 -1054 -4325 0 -4322 4323 -4324 -1054 -4326 0 -4322 4323 -4324 -1054 -4327 0 c 0+1 --> 1 c (-b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ -b^{1, 1054}_0 ∧ p_1054) -> (-b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ b^{1, 1055}_0) c in CNF: c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ -p_1054 ∨ -b^{1, 1055}_2 c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ -p_1054 ∨ -b^{1, 1055}_1 c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ -p_1054 ∨ b^{1, 1055}_0 c in DIMACS: 4322 4323 4324 -1054 -4325 0 4322 4323 4324 -1054 -4326 0 4322 4323 4324 -1054 4327 0 c 1+1 --> 2 c (-b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ b^{1, 1054}_0 ∧ p_1054) -> (-b^{1, 1055}_2 ∧ b^{1, 1055}_1 ∧ -b^{1, 1055}_0) c in CNF: c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ -p_1054 ∨ -b^{1, 1055}_2 c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ -p_1054 ∨ b^{1, 1055}_1 c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ -p_1054 ∨ -b^{1, 1055}_0 c in DIMACS: 4322 4323 -4324 -1054 -4325 0 4322 4323 -4324 -1054 4326 0 4322 4323 -4324 -1054 -4327 0 c 2+1 --> break c (-b^{1, 1054}_2 ∧ b^{1, 1054}_1 ∧ -b^{1, 1054}_0 ∧ p_1054) -> break c in CNF: c b^{1, 1054}_2 ∨ -b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ -p_1054 ∨ break c in DIMACS: 4322 -4323 4324 -1054 1162 0 c 2-1 --> 1 c (-b^{1, 1054}_2 ∧ b^{1, 1054}_1 ∧ -b^{1, 1054}_0 ∧ -p_1054) -> (-b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ b^{1, 1055}_0) c in CNF: c b^{1, 1054}_2 ∨ -b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ p_1054 ∨ -b^{1, 1055}_2 c b^{1, 1054}_2 ∨ -b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ p_1054 ∨ -b^{1, 1055}_1 c b^{1, 1054}_2 ∨ -b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ p_1054 ∨ b^{1, 1055}_0 c in DIMACS: 4322 -4323 4324 1054 -4325 0 4322 -4323 4324 1054 -4326 0 4322 -4323 4324 1054 4327 0 c 1-1 --> 0 c (-b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ b^{1, 1054}_0 ∧ -p_1054) -> (-b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ -b^{1, 1055}_0) c in CNF: c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ p_1054 ∨ -b^{1, 1055}_2 c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ p_1054 ∨ -b^{1, 1055}_1 c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ p_1054 ∨ -b^{1, 1055}_0 c in DIMACS: 4322 4323 -4324 1054 -4325 0 4322 4323 -4324 1054 -4326 0 4322 4323 -4324 1054 -4327 0 c 0-1 --> -1 c (-b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ -b^{1, 1054}_0 ∧ -p_1054) -> ( b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ b^{1, 1055}_0) c in CNF: c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ p_1054 ∨ b^{1, 1055}_2 c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ p_1054 ∨ -b^{1, 1055}_1 c b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ p_1054 ∨ b^{1, 1055}_0 c in DIMACS: 4322 4323 4324 1054 4325 0 4322 4323 4324 1054 -4326 0 4322 4323 4324 1054 4327 0 c -1-1 --> -2 c ( b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ b^{1, 1054}_0 ∧ -p_1054) -> ( b^{1, 1055}_2 ∧ b^{1, 1055}_1 ∧ -b^{1, 1055}_0) c in CNF: c -b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ p_1054 ∨ b^{1, 1055}_2 c -b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ p_1054 ∨ b^{1, 1055}_1 c -b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ p_1054 ∨ -b^{1, 1055}_0 c in DIMACS: -4322 4323 -4324 1054 4325 0 -4322 4323 -4324 1054 4326 0 -4322 4323 -4324 1054 -4327 0 c -2-1 --> break c ( b^{1, 1054}_2 ∧ b^{1, 1054}_1 ∧ -b^{1, 1054}_0 ∧ -p_1054) -> break c in CNF: c -b^{1, 1054}_2 ∨ -b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ p_1054 ∨ break c in DIMACS: -4322 -4323 4324 1054 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1054}_2 ∧ -b^{1, 1054}_1 ∧ -b^{1, 1054}_0 ∧ true) c in CNF: c -b^{1, 1054}_2 ∨ b^{1, 1054}_1 ∨ b^{1, 1054}_0 ∨ false c in DIMACS: -4322 4323 4324 0 c 3 does not represent an automaton state. c -(-b^{1, 1054}_2 ∧ b^{1, 1054}_1 ∧ b^{1, 1054}_0 ∧ true) c in CNF: c b^{1, 1054}_2 ∨ -b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ false c in DIMACS: 4322 -4323 -4324 0 c -3 does not represent an automaton state. c -( b^{1, 1054}_2 ∧ b^{1, 1054}_1 ∧ b^{1, 1054}_0 ∧ true) c in CNF: c -b^{1, 1054}_2 ∨ -b^{1, 1054}_1 ∨ -b^{1, 1054}_0 ∨ false c in DIMACS: -4322 -4323 -4324 0 c i = 1055 c -2+1 --> -1 c ( b^{1, 1055}_2 ∧ b^{1, 1055}_1 ∧ -b^{1, 1055}_0 ∧ p_1055) -> ( b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ b^{1, 1056}_0) c in CNF: c -b^{1, 1055}_2 ∨ -b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ -p_1055 ∨ b^{1, 1056}_2 c -b^{1, 1055}_2 ∨ -b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ -p_1055 ∨ -b^{1, 1056}_1 c -b^{1, 1055}_2 ∨ -b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ -p_1055 ∨ b^{1, 1056}_0 c in DIMACS: -4325 -4326 4327 -1055 4328 0 -4325 -4326 4327 -1055 -4329 0 -4325 -4326 4327 -1055 4330 0 c -1+1 --> 0 c ( b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ b^{1, 1055}_0 ∧ p_1055) -> (-b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ -b^{1, 1056}_0) c in CNF: c -b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ -p_1055 ∨ -b^{1, 1056}_2 c -b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ -p_1055 ∨ -b^{1, 1056}_1 c -b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ -p_1055 ∨ -b^{1, 1056}_0 c in DIMACS: -4325 4326 -4327 -1055 -4328 0 -4325 4326 -4327 -1055 -4329 0 -4325 4326 -4327 -1055 -4330 0 c 0+1 --> 1 c (-b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ -b^{1, 1055}_0 ∧ p_1055) -> (-b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ b^{1, 1056}_0) c in CNF: c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ -p_1055 ∨ -b^{1, 1056}_2 c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ -p_1055 ∨ -b^{1, 1056}_1 c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ -p_1055 ∨ b^{1, 1056}_0 c in DIMACS: 4325 4326 4327 -1055 -4328 0 4325 4326 4327 -1055 -4329 0 4325 4326 4327 -1055 4330 0 c 1+1 --> 2 c (-b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ b^{1, 1055}_0 ∧ p_1055) -> (-b^{1, 1056}_2 ∧ b^{1, 1056}_1 ∧ -b^{1, 1056}_0) c in CNF: c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ -p_1055 ∨ -b^{1, 1056}_2 c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ -p_1055 ∨ b^{1, 1056}_1 c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ -p_1055 ∨ -b^{1, 1056}_0 c in DIMACS: 4325 4326 -4327 -1055 -4328 0 4325 4326 -4327 -1055 4329 0 4325 4326 -4327 -1055 -4330 0 c 2+1 --> break c (-b^{1, 1055}_2 ∧ b^{1, 1055}_1 ∧ -b^{1, 1055}_0 ∧ p_1055) -> break c in CNF: c b^{1, 1055}_2 ∨ -b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ -p_1055 ∨ break c in DIMACS: 4325 -4326 4327 -1055 1162 0 c 2-1 --> 1 c (-b^{1, 1055}_2 ∧ b^{1, 1055}_1 ∧ -b^{1, 1055}_0 ∧ -p_1055) -> (-b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ b^{1, 1056}_0) c in CNF: c b^{1, 1055}_2 ∨ -b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ p_1055 ∨ -b^{1, 1056}_2 c b^{1, 1055}_2 ∨ -b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ p_1055 ∨ -b^{1, 1056}_1 c b^{1, 1055}_2 ∨ -b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ p_1055 ∨ b^{1, 1056}_0 c in DIMACS: 4325 -4326 4327 1055 -4328 0 4325 -4326 4327 1055 -4329 0 4325 -4326 4327 1055 4330 0 c 1-1 --> 0 c (-b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ b^{1, 1055}_0 ∧ -p_1055) -> (-b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ -b^{1, 1056}_0) c in CNF: c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ p_1055 ∨ -b^{1, 1056}_2 c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ p_1055 ∨ -b^{1, 1056}_1 c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ p_1055 ∨ -b^{1, 1056}_0 c in DIMACS: 4325 4326 -4327 1055 -4328 0 4325 4326 -4327 1055 -4329 0 4325 4326 -4327 1055 -4330 0 c 0-1 --> -1 c (-b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ -b^{1, 1055}_0 ∧ -p_1055) -> ( b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ b^{1, 1056}_0) c in CNF: c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ p_1055 ∨ b^{1, 1056}_2 c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ p_1055 ∨ -b^{1, 1056}_1 c b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ p_1055 ∨ b^{1, 1056}_0 c in DIMACS: 4325 4326 4327 1055 4328 0 4325 4326 4327 1055 -4329 0 4325 4326 4327 1055 4330 0 c -1-1 --> -2 c ( b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ b^{1, 1055}_0 ∧ -p_1055) -> ( b^{1, 1056}_2 ∧ b^{1, 1056}_1 ∧ -b^{1, 1056}_0) c in CNF: c -b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ p_1055 ∨ b^{1, 1056}_2 c -b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ p_1055 ∨ b^{1, 1056}_1 c -b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ p_1055 ∨ -b^{1, 1056}_0 c in DIMACS: -4325 4326 -4327 1055 4328 0 -4325 4326 -4327 1055 4329 0 -4325 4326 -4327 1055 -4330 0 c -2-1 --> break c ( b^{1, 1055}_2 ∧ b^{1, 1055}_1 ∧ -b^{1, 1055}_0 ∧ -p_1055) -> break c in CNF: c -b^{1, 1055}_2 ∨ -b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ p_1055 ∨ break c in DIMACS: -4325 -4326 4327 1055 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1055}_2 ∧ -b^{1, 1055}_1 ∧ -b^{1, 1055}_0 ∧ true) c in CNF: c -b^{1, 1055}_2 ∨ b^{1, 1055}_1 ∨ b^{1, 1055}_0 ∨ false c in DIMACS: -4325 4326 4327 0 c 3 does not represent an automaton state. c -(-b^{1, 1055}_2 ∧ b^{1, 1055}_1 ∧ b^{1, 1055}_0 ∧ true) c in CNF: c b^{1, 1055}_2 ∨ -b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ false c in DIMACS: 4325 -4326 -4327 0 c -3 does not represent an automaton state. c -( b^{1, 1055}_2 ∧ b^{1, 1055}_1 ∧ b^{1, 1055}_0 ∧ true) c in CNF: c -b^{1, 1055}_2 ∨ -b^{1, 1055}_1 ∨ -b^{1, 1055}_0 ∨ false c in DIMACS: -4325 -4326 -4327 0 c i = 1056 c -2+1 --> -1 c ( b^{1, 1056}_2 ∧ b^{1, 1056}_1 ∧ -b^{1, 1056}_0 ∧ p_1056) -> ( b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ b^{1, 1057}_0) c in CNF: c -b^{1, 1056}_2 ∨ -b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ -p_1056 ∨ b^{1, 1057}_2 c -b^{1, 1056}_2 ∨ -b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ -p_1056 ∨ -b^{1, 1057}_1 c -b^{1, 1056}_2 ∨ -b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ -p_1056 ∨ b^{1, 1057}_0 c in DIMACS: -4328 -4329 4330 -1056 4331 0 -4328 -4329 4330 -1056 -4332 0 -4328 -4329 4330 -1056 4333 0 c -1+1 --> 0 c ( b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ b^{1, 1056}_0 ∧ p_1056) -> (-b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ -b^{1, 1057}_0) c in CNF: c -b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ -p_1056 ∨ -b^{1, 1057}_2 c -b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ -p_1056 ∨ -b^{1, 1057}_1 c -b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ -p_1056 ∨ -b^{1, 1057}_0 c in DIMACS: -4328 4329 -4330 -1056 -4331 0 -4328 4329 -4330 -1056 -4332 0 -4328 4329 -4330 -1056 -4333 0 c 0+1 --> 1 c (-b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ -b^{1, 1056}_0 ∧ p_1056) -> (-b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ b^{1, 1057}_0) c in CNF: c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ -p_1056 ∨ -b^{1, 1057}_2 c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ -p_1056 ∨ -b^{1, 1057}_1 c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ -p_1056 ∨ b^{1, 1057}_0 c in DIMACS: 4328 4329 4330 -1056 -4331 0 4328 4329 4330 -1056 -4332 0 4328 4329 4330 -1056 4333 0 c 1+1 --> 2 c (-b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ b^{1, 1056}_0 ∧ p_1056) -> (-b^{1, 1057}_2 ∧ b^{1, 1057}_1 ∧ -b^{1, 1057}_0) c in CNF: c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ -p_1056 ∨ -b^{1, 1057}_2 c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ -p_1056 ∨ b^{1, 1057}_1 c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ -p_1056 ∨ -b^{1, 1057}_0 c in DIMACS: 4328 4329 -4330 -1056 -4331 0 4328 4329 -4330 -1056 4332 0 4328 4329 -4330 -1056 -4333 0 c 2+1 --> break c (-b^{1, 1056}_2 ∧ b^{1, 1056}_1 ∧ -b^{1, 1056}_0 ∧ p_1056) -> break c in CNF: c b^{1, 1056}_2 ∨ -b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ -p_1056 ∨ break c in DIMACS: 4328 -4329 4330 -1056 1162 0 c 2-1 --> 1 c (-b^{1, 1056}_2 ∧ b^{1, 1056}_1 ∧ -b^{1, 1056}_0 ∧ -p_1056) -> (-b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ b^{1, 1057}_0) c in CNF: c b^{1, 1056}_2 ∨ -b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ p_1056 ∨ -b^{1, 1057}_2 c b^{1, 1056}_2 ∨ -b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ p_1056 ∨ -b^{1, 1057}_1 c b^{1, 1056}_2 ∨ -b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ p_1056 ∨ b^{1, 1057}_0 c in DIMACS: 4328 -4329 4330 1056 -4331 0 4328 -4329 4330 1056 -4332 0 4328 -4329 4330 1056 4333 0 c 1-1 --> 0 c (-b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ b^{1, 1056}_0 ∧ -p_1056) -> (-b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ -b^{1, 1057}_0) c in CNF: c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ p_1056 ∨ -b^{1, 1057}_2 c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ p_1056 ∨ -b^{1, 1057}_1 c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ p_1056 ∨ -b^{1, 1057}_0 c in DIMACS: 4328 4329 -4330 1056 -4331 0 4328 4329 -4330 1056 -4332 0 4328 4329 -4330 1056 -4333 0 c 0-1 --> -1 c (-b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ -b^{1, 1056}_0 ∧ -p_1056) -> ( b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ b^{1, 1057}_0) c in CNF: c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ p_1056 ∨ b^{1, 1057}_2 c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ p_1056 ∨ -b^{1, 1057}_1 c b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ p_1056 ∨ b^{1, 1057}_0 c in DIMACS: 4328 4329 4330 1056 4331 0 4328 4329 4330 1056 -4332 0 4328 4329 4330 1056 4333 0 c -1-1 --> -2 c ( b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ b^{1, 1056}_0 ∧ -p_1056) -> ( b^{1, 1057}_2 ∧ b^{1, 1057}_1 ∧ -b^{1, 1057}_0) c in CNF: c -b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ p_1056 ∨ b^{1, 1057}_2 c -b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ p_1056 ∨ b^{1, 1057}_1 c -b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ p_1056 ∨ -b^{1, 1057}_0 c in DIMACS: -4328 4329 -4330 1056 4331 0 -4328 4329 -4330 1056 4332 0 -4328 4329 -4330 1056 -4333 0 c -2-1 --> break c ( b^{1, 1056}_2 ∧ b^{1, 1056}_1 ∧ -b^{1, 1056}_0 ∧ -p_1056) -> break c in CNF: c -b^{1, 1056}_2 ∨ -b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ p_1056 ∨ break c in DIMACS: -4328 -4329 4330 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1056}_2 ∧ -b^{1, 1056}_1 ∧ -b^{1, 1056}_0 ∧ true) c in CNF: c -b^{1, 1056}_2 ∨ b^{1, 1056}_1 ∨ b^{1, 1056}_0 ∨ false c in DIMACS: -4328 4329 4330 0 c 3 does not represent an automaton state. c -(-b^{1, 1056}_2 ∧ b^{1, 1056}_1 ∧ b^{1, 1056}_0 ∧ true) c in CNF: c b^{1, 1056}_2 ∨ -b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ false c in DIMACS: 4328 -4329 -4330 0 c -3 does not represent an automaton state. c -( b^{1, 1056}_2 ∧ b^{1, 1056}_1 ∧ b^{1, 1056}_0 ∧ true) c in CNF: c -b^{1, 1056}_2 ∨ -b^{1, 1056}_1 ∨ -b^{1, 1056}_0 ∨ false c in DIMACS: -4328 -4329 -4330 0 c i = 1057 c -2+1 --> -1 c ( b^{1, 1057}_2 ∧ b^{1, 1057}_1 ∧ -b^{1, 1057}_0 ∧ p_1057) -> ( b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ b^{1, 1058}_0) c in CNF: c -b^{1, 1057}_2 ∨ -b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ -p_1057 ∨ b^{1, 1058}_2 c -b^{1, 1057}_2 ∨ -b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ -p_1057 ∨ -b^{1, 1058}_1 c -b^{1, 1057}_2 ∨ -b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ -p_1057 ∨ b^{1, 1058}_0 c in DIMACS: -4331 -4332 4333 -1057 4334 0 -4331 -4332 4333 -1057 -4335 0 -4331 -4332 4333 -1057 4336 0 c -1+1 --> 0 c ( b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ b^{1, 1057}_0 ∧ p_1057) -> (-b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ -b^{1, 1058}_0) c in CNF: c -b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ -p_1057 ∨ -b^{1, 1058}_2 c -b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ -p_1057 ∨ -b^{1, 1058}_1 c -b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ -p_1057 ∨ -b^{1, 1058}_0 c in DIMACS: -4331 4332 -4333 -1057 -4334 0 -4331 4332 -4333 -1057 -4335 0 -4331 4332 -4333 -1057 -4336 0 c 0+1 --> 1 c (-b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ -b^{1, 1057}_0 ∧ p_1057) -> (-b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ b^{1, 1058}_0) c in CNF: c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ -p_1057 ∨ -b^{1, 1058}_2 c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ -p_1057 ∨ -b^{1, 1058}_1 c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ -p_1057 ∨ b^{1, 1058}_0 c in DIMACS: 4331 4332 4333 -1057 -4334 0 4331 4332 4333 -1057 -4335 0 4331 4332 4333 -1057 4336 0 c 1+1 --> 2 c (-b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ b^{1, 1057}_0 ∧ p_1057) -> (-b^{1, 1058}_2 ∧ b^{1, 1058}_1 ∧ -b^{1, 1058}_0) c in CNF: c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ -p_1057 ∨ -b^{1, 1058}_2 c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ -p_1057 ∨ b^{1, 1058}_1 c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ -p_1057 ∨ -b^{1, 1058}_0 c in DIMACS: 4331 4332 -4333 -1057 -4334 0 4331 4332 -4333 -1057 4335 0 4331 4332 -4333 -1057 -4336 0 c 2+1 --> break c (-b^{1, 1057}_2 ∧ b^{1, 1057}_1 ∧ -b^{1, 1057}_0 ∧ p_1057) -> break c in CNF: c b^{1, 1057}_2 ∨ -b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ -p_1057 ∨ break c in DIMACS: 4331 -4332 4333 -1057 1162 0 c 2-1 --> 1 c (-b^{1, 1057}_2 ∧ b^{1, 1057}_1 ∧ -b^{1, 1057}_0 ∧ -p_1057) -> (-b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ b^{1, 1058}_0) c in CNF: c b^{1, 1057}_2 ∨ -b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ p_1057 ∨ -b^{1, 1058}_2 c b^{1, 1057}_2 ∨ -b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ p_1057 ∨ -b^{1, 1058}_1 c b^{1, 1057}_2 ∨ -b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ p_1057 ∨ b^{1, 1058}_0 c in DIMACS: 4331 -4332 4333 1057 -4334 0 4331 -4332 4333 1057 -4335 0 4331 -4332 4333 1057 4336 0 c 1-1 --> 0 c (-b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ b^{1, 1057}_0 ∧ -p_1057) -> (-b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ -b^{1, 1058}_0) c in CNF: c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ p_1057 ∨ -b^{1, 1058}_2 c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ p_1057 ∨ -b^{1, 1058}_1 c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ p_1057 ∨ -b^{1, 1058}_0 c in DIMACS: 4331 4332 -4333 1057 -4334 0 4331 4332 -4333 1057 -4335 0 4331 4332 -4333 1057 -4336 0 c 0-1 --> -1 c (-b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ -b^{1, 1057}_0 ∧ -p_1057) -> ( b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ b^{1, 1058}_0) c in CNF: c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ p_1057 ∨ b^{1, 1058}_2 c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ p_1057 ∨ -b^{1, 1058}_1 c b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ p_1057 ∨ b^{1, 1058}_0 c in DIMACS: 4331 4332 4333 1057 4334 0 4331 4332 4333 1057 -4335 0 4331 4332 4333 1057 4336 0 c -1-1 --> -2 c ( b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ b^{1, 1057}_0 ∧ -p_1057) -> ( b^{1, 1058}_2 ∧ b^{1, 1058}_1 ∧ -b^{1, 1058}_0) c in CNF: c -b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ p_1057 ∨ b^{1, 1058}_2 c -b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ p_1057 ∨ b^{1, 1058}_1 c -b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ p_1057 ∨ -b^{1, 1058}_0 c in DIMACS: -4331 4332 -4333 1057 4334 0 -4331 4332 -4333 1057 4335 0 -4331 4332 -4333 1057 -4336 0 c -2-1 --> break c ( b^{1, 1057}_2 ∧ b^{1, 1057}_1 ∧ -b^{1, 1057}_0 ∧ -p_1057) -> break c in CNF: c -b^{1, 1057}_2 ∨ -b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ p_1057 ∨ break c in DIMACS: -4331 -4332 4333 1057 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1057}_2 ∧ -b^{1, 1057}_1 ∧ -b^{1, 1057}_0 ∧ true) c in CNF: c -b^{1, 1057}_2 ∨ b^{1, 1057}_1 ∨ b^{1, 1057}_0 ∨ false c in DIMACS: -4331 4332 4333 0 c 3 does not represent an automaton state. c -(-b^{1, 1057}_2 ∧ b^{1, 1057}_1 ∧ b^{1, 1057}_0 ∧ true) c in CNF: c b^{1, 1057}_2 ∨ -b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ false c in DIMACS: 4331 -4332 -4333 0 c -3 does not represent an automaton state. c -( b^{1, 1057}_2 ∧ b^{1, 1057}_1 ∧ b^{1, 1057}_0 ∧ true) c in CNF: c -b^{1, 1057}_2 ∨ -b^{1, 1057}_1 ∨ -b^{1, 1057}_0 ∨ false c in DIMACS: -4331 -4332 -4333 0 c i = 1058 c -2+1 --> -1 c ( b^{1, 1058}_2 ∧ b^{1, 1058}_1 ∧ -b^{1, 1058}_0 ∧ p_1058) -> ( b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ b^{1, 1059}_0) c in CNF: c -b^{1, 1058}_2 ∨ -b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ -p_1058 ∨ b^{1, 1059}_2 c -b^{1, 1058}_2 ∨ -b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ -p_1058 ∨ -b^{1, 1059}_1 c -b^{1, 1058}_2 ∨ -b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ -p_1058 ∨ b^{1, 1059}_0 c in DIMACS: -4334 -4335 4336 -1058 4337 0 -4334 -4335 4336 -1058 -4338 0 -4334 -4335 4336 -1058 4339 0 c -1+1 --> 0 c ( b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ b^{1, 1058}_0 ∧ p_1058) -> (-b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ -b^{1, 1059}_0) c in CNF: c -b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ -p_1058 ∨ -b^{1, 1059}_2 c -b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ -p_1058 ∨ -b^{1, 1059}_1 c -b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ -p_1058 ∨ -b^{1, 1059}_0 c in DIMACS: -4334 4335 -4336 -1058 -4337 0 -4334 4335 -4336 -1058 -4338 0 -4334 4335 -4336 -1058 -4339 0 c 0+1 --> 1 c (-b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ -b^{1, 1058}_0 ∧ p_1058) -> (-b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ b^{1, 1059}_0) c in CNF: c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ -p_1058 ∨ -b^{1, 1059}_2 c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ -p_1058 ∨ -b^{1, 1059}_1 c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ -p_1058 ∨ b^{1, 1059}_0 c in DIMACS: 4334 4335 4336 -1058 -4337 0 4334 4335 4336 -1058 -4338 0 4334 4335 4336 -1058 4339 0 c 1+1 --> 2 c (-b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ b^{1, 1058}_0 ∧ p_1058) -> (-b^{1, 1059}_2 ∧ b^{1, 1059}_1 ∧ -b^{1, 1059}_0) c in CNF: c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ -p_1058 ∨ -b^{1, 1059}_2 c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ -p_1058 ∨ b^{1, 1059}_1 c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ -p_1058 ∨ -b^{1, 1059}_0 c in DIMACS: 4334 4335 -4336 -1058 -4337 0 4334 4335 -4336 -1058 4338 0 4334 4335 -4336 -1058 -4339 0 c 2+1 --> break c (-b^{1, 1058}_2 ∧ b^{1, 1058}_1 ∧ -b^{1, 1058}_0 ∧ p_1058) -> break c in CNF: c b^{1, 1058}_2 ∨ -b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ -p_1058 ∨ break c in DIMACS: 4334 -4335 4336 -1058 1162 0 c 2-1 --> 1 c (-b^{1, 1058}_2 ∧ b^{1, 1058}_1 ∧ -b^{1, 1058}_0 ∧ -p_1058) -> (-b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ b^{1, 1059}_0) c in CNF: c b^{1, 1058}_2 ∨ -b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ p_1058 ∨ -b^{1, 1059}_2 c b^{1, 1058}_2 ∨ -b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ p_1058 ∨ -b^{1, 1059}_1 c b^{1, 1058}_2 ∨ -b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ p_1058 ∨ b^{1, 1059}_0 c in DIMACS: 4334 -4335 4336 1058 -4337 0 4334 -4335 4336 1058 -4338 0 4334 -4335 4336 1058 4339 0 c 1-1 --> 0 c (-b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ b^{1, 1058}_0 ∧ -p_1058) -> (-b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ -b^{1, 1059}_0) c in CNF: c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ p_1058 ∨ -b^{1, 1059}_2 c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ p_1058 ∨ -b^{1, 1059}_1 c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ p_1058 ∨ -b^{1, 1059}_0 c in DIMACS: 4334 4335 -4336 1058 -4337 0 4334 4335 -4336 1058 -4338 0 4334 4335 -4336 1058 -4339 0 c 0-1 --> -1 c (-b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ -b^{1, 1058}_0 ∧ -p_1058) -> ( b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ b^{1, 1059}_0) c in CNF: c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ p_1058 ∨ b^{1, 1059}_2 c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ p_1058 ∨ -b^{1, 1059}_1 c b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ p_1058 ∨ b^{1, 1059}_0 c in DIMACS: 4334 4335 4336 1058 4337 0 4334 4335 4336 1058 -4338 0 4334 4335 4336 1058 4339 0 c -1-1 --> -2 c ( b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ b^{1, 1058}_0 ∧ -p_1058) -> ( b^{1, 1059}_2 ∧ b^{1, 1059}_1 ∧ -b^{1, 1059}_0) c in CNF: c -b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ p_1058 ∨ b^{1, 1059}_2 c -b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ p_1058 ∨ b^{1, 1059}_1 c -b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ p_1058 ∨ -b^{1, 1059}_0 c in DIMACS: -4334 4335 -4336 1058 4337 0 -4334 4335 -4336 1058 4338 0 -4334 4335 -4336 1058 -4339 0 c -2-1 --> break c ( b^{1, 1058}_2 ∧ b^{1, 1058}_1 ∧ -b^{1, 1058}_0 ∧ -p_1058) -> break c in CNF: c -b^{1, 1058}_2 ∨ -b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ p_1058 ∨ break c in DIMACS: -4334 -4335 4336 1058 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1058}_2 ∧ -b^{1, 1058}_1 ∧ -b^{1, 1058}_0 ∧ true) c in CNF: c -b^{1, 1058}_2 ∨ b^{1, 1058}_1 ∨ b^{1, 1058}_0 ∨ false c in DIMACS: -4334 4335 4336 0 c 3 does not represent an automaton state. c -(-b^{1, 1058}_2 ∧ b^{1, 1058}_1 ∧ b^{1, 1058}_0 ∧ true) c in CNF: c b^{1, 1058}_2 ∨ -b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ false c in DIMACS: 4334 -4335 -4336 0 c -3 does not represent an automaton state. c -( b^{1, 1058}_2 ∧ b^{1, 1058}_1 ∧ b^{1, 1058}_0 ∧ true) c in CNF: c -b^{1, 1058}_2 ∨ -b^{1, 1058}_1 ∨ -b^{1, 1058}_0 ∨ false c in DIMACS: -4334 -4335 -4336 0 c i = 1059 c -2+1 --> -1 c ( b^{1, 1059}_2 ∧ b^{1, 1059}_1 ∧ -b^{1, 1059}_0 ∧ p_1059) -> ( b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ b^{1, 1060}_0) c in CNF: c -b^{1, 1059}_2 ∨ -b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ -p_1059 ∨ b^{1, 1060}_2 c -b^{1, 1059}_2 ∨ -b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ -p_1059 ∨ -b^{1, 1060}_1 c -b^{1, 1059}_2 ∨ -b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ -p_1059 ∨ b^{1, 1060}_0 c in DIMACS: -4337 -4338 4339 -1059 4340 0 -4337 -4338 4339 -1059 -4341 0 -4337 -4338 4339 -1059 4342 0 c -1+1 --> 0 c ( b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ b^{1, 1059}_0 ∧ p_1059) -> (-b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ -b^{1, 1060}_0) c in CNF: c -b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ -p_1059 ∨ -b^{1, 1060}_2 c -b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ -p_1059 ∨ -b^{1, 1060}_1 c -b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ -p_1059 ∨ -b^{1, 1060}_0 c in DIMACS: -4337 4338 -4339 -1059 -4340 0 -4337 4338 -4339 -1059 -4341 0 -4337 4338 -4339 -1059 -4342 0 c 0+1 --> 1 c (-b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ -b^{1, 1059}_0 ∧ p_1059) -> (-b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ b^{1, 1060}_0) c in CNF: c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ -p_1059 ∨ -b^{1, 1060}_2 c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ -p_1059 ∨ -b^{1, 1060}_1 c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ -p_1059 ∨ b^{1, 1060}_0 c in DIMACS: 4337 4338 4339 -1059 -4340 0 4337 4338 4339 -1059 -4341 0 4337 4338 4339 -1059 4342 0 c 1+1 --> 2 c (-b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ b^{1, 1059}_0 ∧ p_1059) -> (-b^{1, 1060}_2 ∧ b^{1, 1060}_1 ∧ -b^{1, 1060}_0) c in CNF: c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ -p_1059 ∨ -b^{1, 1060}_2 c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ -p_1059 ∨ b^{1, 1060}_1 c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ -p_1059 ∨ -b^{1, 1060}_0 c in DIMACS: 4337 4338 -4339 -1059 -4340 0 4337 4338 -4339 -1059 4341 0 4337 4338 -4339 -1059 -4342 0 c 2+1 --> break c (-b^{1, 1059}_2 ∧ b^{1, 1059}_1 ∧ -b^{1, 1059}_0 ∧ p_1059) -> break c in CNF: c b^{1, 1059}_2 ∨ -b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ -p_1059 ∨ break c in DIMACS: 4337 -4338 4339 -1059 1162 0 c 2-1 --> 1 c (-b^{1, 1059}_2 ∧ b^{1, 1059}_1 ∧ -b^{1, 1059}_0 ∧ -p_1059) -> (-b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ b^{1, 1060}_0) c in CNF: c b^{1, 1059}_2 ∨ -b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ p_1059 ∨ -b^{1, 1060}_2 c b^{1, 1059}_2 ∨ -b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ p_1059 ∨ -b^{1, 1060}_1 c b^{1, 1059}_2 ∨ -b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ p_1059 ∨ b^{1, 1060}_0 c in DIMACS: 4337 -4338 4339 1059 -4340 0 4337 -4338 4339 1059 -4341 0 4337 -4338 4339 1059 4342 0 c 1-1 --> 0 c (-b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ b^{1, 1059}_0 ∧ -p_1059) -> (-b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ -b^{1, 1060}_0) c in CNF: c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ p_1059 ∨ -b^{1, 1060}_2 c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ p_1059 ∨ -b^{1, 1060}_1 c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ p_1059 ∨ -b^{1, 1060}_0 c in DIMACS: 4337 4338 -4339 1059 -4340 0 4337 4338 -4339 1059 -4341 0 4337 4338 -4339 1059 -4342 0 c 0-1 --> -1 c (-b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ -b^{1, 1059}_0 ∧ -p_1059) -> ( b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ b^{1, 1060}_0) c in CNF: c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ p_1059 ∨ b^{1, 1060}_2 c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ p_1059 ∨ -b^{1, 1060}_1 c b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ p_1059 ∨ b^{1, 1060}_0 c in DIMACS: 4337 4338 4339 1059 4340 0 4337 4338 4339 1059 -4341 0 4337 4338 4339 1059 4342 0 c -1-1 --> -2 c ( b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ b^{1, 1059}_0 ∧ -p_1059) -> ( b^{1, 1060}_2 ∧ b^{1, 1060}_1 ∧ -b^{1, 1060}_0) c in CNF: c -b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ p_1059 ∨ b^{1, 1060}_2 c -b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ p_1059 ∨ b^{1, 1060}_1 c -b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ p_1059 ∨ -b^{1, 1060}_0 c in DIMACS: -4337 4338 -4339 1059 4340 0 -4337 4338 -4339 1059 4341 0 -4337 4338 -4339 1059 -4342 0 c -2-1 --> break c ( b^{1, 1059}_2 ∧ b^{1, 1059}_1 ∧ -b^{1, 1059}_0 ∧ -p_1059) -> break c in CNF: c -b^{1, 1059}_2 ∨ -b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ p_1059 ∨ break c in DIMACS: -4337 -4338 4339 1059 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1059}_2 ∧ -b^{1, 1059}_1 ∧ -b^{1, 1059}_0 ∧ true) c in CNF: c -b^{1, 1059}_2 ∨ b^{1, 1059}_1 ∨ b^{1, 1059}_0 ∨ false c in DIMACS: -4337 4338 4339 0 c 3 does not represent an automaton state. c -(-b^{1, 1059}_2 ∧ b^{1, 1059}_1 ∧ b^{1, 1059}_0 ∧ true) c in CNF: c b^{1, 1059}_2 ∨ -b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ false c in DIMACS: 4337 -4338 -4339 0 c -3 does not represent an automaton state. c -( b^{1, 1059}_2 ∧ b^{1, 1059}_1 ∧ b^{1, 1059}_0 ∧ true) c in CNF: c -b^{1, 1059}_2 ∨ -b^{1, 1059}_1 ∨ -b^{1, 1059}_0 ∨ false c in DIMACS: -4337 -4338 -4339 0 c i = 1060 c -2+1 --> -1 c ( b^{1, 1060}_2 ∧ b^{1, 1060}_1 ∧ -b^{1, 1060}_0 ∧ p_1060) -> ( b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ b^{1, 1061}_0) c in CNF: c -b^{1, 1060}_2 ∨ -b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ -p_1060 ∨ b^{1, 1061}_2 c -b^{1, 1060}_2 ∨ -b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ -p_1060 ∨ -b^{1, 1061}_1 c -b^{1, 1060}_2 ∨ -b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ -p_1060 ∨ b^{1, 1061}_0 c in DIMACS: -4340 -4341 4342 -1060 4343 0 -4340 -4341 4342 -1060 -4344 0 -4340 -4341 4342 -1060 4345 0 c -1+1 --> 0 c ( b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ b^{1, 1060}_0 ∧ p_1060) -> (-b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ -b^{1, 1061}_0) c in CNF: c -b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ -p_1060 ∨ -b^{1, 1061}_2 c -b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ -p_1060 ∨ -b^{1, 1061}_1 c -b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ -p_1060 ∨ -b^{1, 1061}_0 c in DIMACS: -4340 4341 -4342 -1060 -4343 0 -4340 4341 -4342 -1060 -4344 0 -4340 4341 -4342 -1060 -4345 0 c 0+1 --> 1 c (-b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ -b^{1, 1060}_0 ∧ p_1060) -> (-b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ b^{1, 1061}_0) c in CNF: c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ -p_1060 ∨ -b^{1, 1061}_2 c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ -p_1060 ∨ -b^{1, 1061}_1 c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ -p_1060 ∨ b^{1, 1061}_0 c in DIMACS: 4340 4341 4342 -1060 -4343 0 4340 4341 4342 -1060 -4344 0 4340 4341 4342 -1060 4345 0 c 1+1 --> 2 c (-b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ b^{1, 1060}_0 ∧ p_1060) -> (-b^{1, 1061}_2 ∧ b^{1, 1061}_1 ∧ -b^{1, 1061}_0) c in CNF: c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ -p_1060 ∨ -b^{1, 1061}_2 c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ -p_1060 ∨ b^{1, 1061}_1 c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ -p_1060 ∨ -b^{1, 1061}_0 c in DIMACS: 4340 4341 -4342 -1060 -4343 0 4340 4341 -4342 -1060 4344 0 4340 4341 -4342 -1060 -4345 0 c 2+1 --> break c (-b^{1, 1060}_2 ∧ b^{1, 1060}_1 ∧ -b^{1, 1060}_0 ∧ p_1060) -> break c in CNF: c b^{1, 1060}_2 ∨ -b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ -p_1060 ∨ break c in DIMACS: 4340 -4341 4342 -1060 1162 0 c 2-1 --> 1 c (-b^{1, 1060}_2 ∧ b^{1, 1060}_1 ∧ -b^{1, 1060}_0 ∧ -p_1060) -> (-b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ b^{1, 1061}_0) c in CNF: c b^{1, 1060}_2 ∨ -b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ p_1060 ∨ -b^{1, 1061}_2 c b^{1, 1060}_2 ∨ -b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ p_1060 ∨ -b^{1, 1061}_1 c b^{1, 1060}_2 ∨ -b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ p_1060 ∨ b^{1, 1061}_0 c in DIMACS: 4340 -4341 4342 1060 -4343 0 4340 -4341 4342 1060 -4344 0 4340 -4341 4342 1060 4345 0 c 1-1 --> 0 c (-b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ b^{1, 1060}_0 ∧ -p_1060) -> (-b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ -b^{1, 1061}_0) c in CNF: c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ p_1060 ∨ -b^{1, 1061}_2 c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ p_1060 ∨ -b^{1, 1061}_1 c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ p_1060 ∨ -b^{1, 1061}_0 c in DIMACS: 4340 4341 -4342 1060 -4343 0 4340 4341 -4342 1060 -4344 0 4340 4341 -4342 1060 -4345 0 c 0-1 --> -1 c (-b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ -b^{1, 1060}_0 ∧ -p_1060) -> ( b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ b^{1, 1061}_0) c in CNF: c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ p_1060 ∨ b^{1, 1061}_2 c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ p_1060 ∨ -b^{1, 1061}_1 c b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ p_1060 ∨ b^{1, 1061}_0 c in DIMACS: 4340 4341 4342 1060 4343 0 4340 4341 4342 1060 -4344 0 4340 4341 4342 1060 4345 0 c -1-1 --> -2 c ( b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ b^{1, 1060}_0 ∧ -p_1060) -> ( b^{1, 1061}_2 ∧ b^{1, 1061}_1 ∧ -b^{1, 1061}_0) c in CNF: c -b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ p_1060 ∨ b^{1, 1061}_2 c -b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ p_1060 ∨ b^{1, 1061}_1 c -b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ p_1060 ∨ -b^{1, 1061}_0 c in DIMACS: -4340 4341 -4342 1060 4343 0 -4340 4341 -4342 1060 4344 0 -4340 4341 -4342 1060 -4345 0 c -2-1 --> break c ( b^{1, 1060}_2 ∧ b^{1, 1060}_1 ∧ -b^{1, 1060}_0 ∧ -p_1060) -> break c in CNF: c -b^{1, 1060}_2 ∨ -b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ p_1060 ∨ break c in DIMACS: -4340 -4341 4342 1060 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1060}_2 ∧ -b^{1, 1060}_1 ∧ -b^{1, 1060}_0 ∧ true) c in CNF: c -b^{1, 1060}_2 ∨ b^{1, 1060}_1 ∨ b^{1, 1060}_0 ∨ false c in DIMACS: -4340 4341 4342 0 c 3 does not represent an automaton state. c -(-b^{1, 1060}_2 ∧ b^{1, 1060}_1 ∧ b^{1, 1060}_0 ∧ true) c in CNF: c b^{1, 1060}_2 ∨ -b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ false c in DIMACS: 4340 -4341 -4342 0 c -3 does not represent an automaton state. c -( b^{1, 1060}_2 ∧ b^{1, 1060}_1 ∧ b^{1, 1060}_0 ∧ true) c in CNF: c -b^{1, 1060}_2 ∨ -b^{1, 1060}_1 ∨ -b^{1, 1060}_0 ∨ false c in DIMACS: -4340 -4341 -4342 0 c i = 1061 c -2+1 --> -1 c ( b^{1, 1061}_2 ∧ b^{1, 1061}_1 ∧ -b^{1, 1061}_0 ∧ p_1061) -> ( b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ b^{1, 1062}_0) c in CNF: c -b^{1, 1061}_2 ∨ -b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ -p_1061 ∨ b^{1, 1062}_2 c -b^{1, 1061}_2 ∨ -b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ -p_1061 ∨ -b^{1, 1062}_1 c -b^{1, 1061}_2 ∨ -b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ -p_1061 ∨ b^{1, 1062}_0 c in DIMACS: -4343 -4344 4345 -1061 4346 0 -4343 -4344 4345 -1061 -4347 0 -4343 -4344 4345 -1061 4348 0 c -1+1 --> 0 c ( b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ b^{1, 1061}_0 ∧ p_1061) -> (-b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ -b^{1, 1062}_0) c in CNF: c -b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ -p_1061 ∨ -b^{1, 1062}_2 c -b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ -p_1061 ∨ -b^{1, 1062}_1 c -b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ -p_1061 ∨ -b^{1, 1062}_0 c in DIMACS: -4343 4344 -4345 -1061 -4346 0 -4343 4344 -4345 -1061 -4347 0 -4343 4344 -4345 -1061 -4348 0 c 0+1 --> 1 c (-b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ -b^{1, 1061}_0 ∧ p_1061) -> (-b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ b^{1, 1062}_0) c in CNF: c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ -p_1061 ∨ -b^{1, 1062}_2 c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ -p_1061 ∨ -b^{1, 1062}_1 c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ -p_1061 ∨ b^{1, 1062}_0 c in DIMACS: 4343 4344 4345 -1061 -4346 0 4343 4344 4345 -1061 -4347 0 4343 4344 4345 -1061 4348 0 c 1+1 --> 2 c (-b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ b^{1, 1061}_0 ∧ p_1061) -> (-b^{1, 1062}_2 ∧ b^{1, 1062}_1 ∧ -b^{1, 1062}_0) c in CNF: c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ -p_1061 ∨ -b^{1, 1062}_2 c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ -p_1061 ∨ b^{1, 1062}_1 c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ -p_1061 ∨ -b^{1, 1062}_0 c in DIMACS: 4343 4344 -4345 -1061 -4346 0 4343 4344 -4345 -1061 4347 0 4343 4344 -4345 -1061 -4348 0 c 2+1 --> break c (-b^{1, 1061}_2 ∧ b^{1, 1061}_1 ∧ -b^{1, 1061}_0 ∧ p_1061) -> break c in CNF: c b^{1, 1061}_2 ∨ -b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ -p_1061 ∨ break c in DIMACS: 4343 -4344 4345 -1061 1162 0 c 2-1 --> 1 c (-b^{1, 1061}_2 ∧ b^{1, 1061}_1 ∧ -b^{1, 1061}_0 ∧ -p_1061) -> (-b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ b^{1, 1062}_0) c in CNF: c b^{1, 1061}_2 ∨ -b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ p_1061 ∨ -b^{1, 1062}_2 c b^{1, 1061}_2 ∨ -b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ p_1061 ∨ -b^{1, 1062}_1 c b^{1, 1061}_2 ∨ -b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ p_1061 ∨ b^{1, 1062}_0 c in DIMACS: 4343 -4344 4345 1061 -4346 0 4343 -4344 4345 1061 -4347 0 4343 -4344 4345 1061 4348 0 c 1-1 --> 0 c (-b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ b^{1, 1061}_0 ∧ -p_1061) -> (-b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ -b^{1, 1062}_0) c in CNF: c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ p_1061 ∨ -b^{1, 1062}_2 c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ p_1061 ∨ -b^{1, 1062}_1 c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ p_1061 ∨ -b^{1, 1062}_0 c in DIMACS: 4343 4344 -4345 1061 -4346 0 4343 4344 -4345 1061 -4347 0 4343 4344 -4345 1061 -4348 0 c 0-1 --> -1 c (-b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ -b^{1, 1061}_0 ∧ -p_1061) -> ( b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ b^{1, 1062}_0) c in CNF: c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ p_1061 ∨ b^{1, 1062}_2 c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ p_1061 ∨ -b^{1, 1062}_1 c b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ p_1061 ∨ b^{1, 1062}_0 c in DIMACS: 4343 4344 4345 1061 4346 0 4343 4344 4345 1061 -4347 0 4343 4344 4345 1061 4348 0 c -1-1 --> -2 c ( b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ b^{1, 1061}_0 ∧ -p_1061) -> ( b^{1, 1062}_2 ∧ b^{1, 1062}_1 ∧ -b^{1, 1062}_0) c in CNF: c -b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ p_1061 ∨ b^{1, 1062}_2 c -b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ p_1061 ∨ b^{1, 1062}_1 c -b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ p_1061 ∨ -b^{1, 1062}_0 c in DIMACS: -4343 4344 -4345 1061 4346 0 -4343 4344 -4345 1061 4347 0 -4343 4344 -4345 1061 -4348 0 c -2-1 --> break c ( b^{1, 1061}_2 ∧ b^{1, 1061}_1 ∧ -b^{1, 1061}_0 ∧ -p_1061) -> break c in CNF: c -b^{1, 1061}_2 ∨ -b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ p_1061 ∨ break c in DIMACS: -4343 -4344 4345 1061 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1061}_2 ∧ -b^{1, 1061}_1 ∧ -b^{1, 1061}_0 ∧ true) c in CNF: c -b^{1, 1061}_2 ∨ b^{1, 1061}_1 ∨ b^{1, 1061}_0 ∨ false c in DIMACS: -4343 4344 4345 0 c 3 does not represent an automaton state. c -(-b^{1, 1061}_2 ∧ b^{1, 1061}_1 ∧ b^{1, 1061}_0 ∧ true) c in CNF: c b^{1, 1061}_2 ∨ -b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ false c in DIMACS: 4343 -4344 -4345 0 c -3 does not represent an automaton state. c -( b^{1, 1061}_2 ∧ b^{1, 1061}_1 ∧ b^{1, 1061}_0 ∧ true) c in CNF: c -b^{1, 1061}_2 ∨ -b^{1, 1061}_1 ∨ -b^{1, 1061}_0 ∨ false c in DIMACS: -4343 -4344 -4345 0 c i = 1062 c -2+1 --> -1 c ( b^{1, 1062}_2 ∧ b^{1, 1062}_1 ∧ -b^{1, 1062}_0 ∧ p_1062) -> ( b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ b^{1, 1063}_0) c in CNF: c -b^{1, 1062}_2 ∨ -b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ -p_1062 ∨ b^{1, 1063}_2 c -b^{1, 1062}_2 ∨ -b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ -p_1062 ∨ -b^{1, 1063}_1 c -b^{1, 1062}_2 ∨ -b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ -p_1062 ∨ b^{1, 1063}_0 c in DIMACS: -4346 -4347 4348 -1062 4349 0 -4346 -4347 4348 -1062 -4350 0 -4346 -4347 4348 -1062 4351 0 c -1+1 --> 0 c ( b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ b^{1, 1062}_0 ∧ p_1062) -> (-b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ -b^{1, 1063}_0) c in CNF: c -b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ -p_1062 ∨ -b^{1, 1063}_2 c -b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ -p_1062 ∨ -b^{1, 1063}_1 c -b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ -p_1062 ∨ -b^{1, 1063}_0 c in DIMACS: -4346 4347 -4348 -1062 -4349 0 -4346 4347 -4348 -1062 -4350 0 -4346 4347 -4348 -1062 -4351 0 c 0+1 --> 1 c (-b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ -b^{1, 1062}_0 ∧ p_1062) -> (-b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ b^{1, 1063}_0) c in CNF: c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ -p_1062 ∨ -b^{1, 1063}_2 c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ -p_1062 ∨ -b^{1, 1063}_1 c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ -p_1062 ∨ b^{1, 1063}_0 c in DIMACS: 4346 4347 4348 -1062 -4349 0 4346 4347 4348 -1062 -4350 0 4346 4347 4348 -1062 4351 0 c 1+1 --> 2 c (-b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ b^{1, 1062}_0 ∧ p_1062) -> (-b^{1, 1063}_2 ∧ b^{1, 1063}_1 ∧ -b^{1, 1063}_0) c in CNF: c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ -p_1062 ∨ -b^{1, 1063}_2 c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ -p_1062 ∨ b^{1, 1063}_1 c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ -p_1062 ∨ -b^{1, 1063}_0 c in DIMACS: 4346 4347 -4348 -1062 -4349 0 4346 4347 -4348 -1062 4350 0 4346 4347 -4348 -1062 -4351 0 c 2+1 --> break c (-b^{1, 1062}_2 ∧ b^{1, 1062}_1 ∧ -b^{1, 1062}_0 ∧ p_1062) -> break c in CNF: c b^{1, 1062}_2 ∨ -b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ -p_1062 ∨ break c in DIMACS: 4346 -4347 4348 -1062 1162 0 c 2-1 --> 1 c (-b^{1, 1062}_2 ∧ b^{1, 1062}_1 ∧ -b^{1, 1062}_0 ∧ -p_1062) -> (-b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ b^{1, 1063}_0) c in CNF: c b^{1, 1062}_2 ∨ -b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ p_1062 ∨ -b^{1, 1063}_2 c b^{1, 1062}_2 ∨ -b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ p_1062 ∨ -b^{1, 1063}_1 c b^{1, 1062}_2 ∨ -b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ p_1062 ∨ b^{1, 1063}_0 c in DIMACS: 4346 -4347 4348 1062 -4349 0 4346 -4347 4348 1062 -4350 0 4346 -4347 4348 1062 4351 0 c 1-1 --> 0 c (-b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ b^{1, 1062}_0 ∧ -p_1062) -> (-b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ -b^{1, 1063}_0) c in CNF: c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ p_1062 ∨ -b^{1, 1063}_2 c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ p_1062 ∨ -b^{1, 1063}_1 c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ p_1062 ∨ -b^{1, 1063}_0 c in DIMACS: 4346 4347 -4348 1062 -4349 0 4346 4347 -4348 1062 -4350 0 4346 4347 -4348 1062 -4351 0 c 0-1 --> -1 c (-b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ -b^{1, 1062}_0 ∧ -p_1062) -> ( b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ b^{1, 1063}_0) c in CNF: c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ p_1062 ∨ b^{1, 1063}_2 c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ p_1062 ∨ -b^{1, 1063}_1 c b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ p_1062 ∨ b^{1, 1063}_0 c in DIMACS: 4346 4347 4348 1062 4349 0 4346 4347 4348 1062 -4350 0 4346 4347 4348 1062 4351 0 c -1-1 --> -2 c ( b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ b^{1, 1062}_0 ∧ -p_1062) -> ( b^{1, 1063}_2 ∧ b^{1, 1063}_1 ∧ -b^{1, 1063}_0) c in CNF: c -b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ p_1062 ∨ b^{1, 1063}_2 c -b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ p_1062 ∨ b^{1, 1063}_1 c -b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ p_1062 ∨ -b^{1, 1063}_0 c in DIMACS: -4346 4347 -4348 1062 4349 0 -4346 4347 -4348 1062 4350 0 -4346 4347 -4348 1062 -4351 0 c -2-1 --> break c ( b^{1, 1062}_2 ∧ b^{1, 1062}_1 ∧ -b^{1, 1062}_0 ∧ -p_1062) -> break c in CNF: c -b^{1, 1062}_2 ∨ -b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ p_1062 ∨ break c in DIMACS: -4346 -4347 4348 1062 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1062}_2 ∧ -b^{1, 1062}_1 ∧ -b^{1, 1062}_0 ∧ true) c in CNF: c -b^{1, 1062}_2 ∨ b^{1, 1062}_1 ∨ b^{1, 1062}_0 ∨ false c in DIMACS: -4346 4347 4348 0 c 3 does not represent an automaton state. c -(-b^{1, 1062}_2 ∧ b^{1, 1062}_1 ∧ b^{1, 1062}_0 ∧ true) c in CNF: c b^{1, 1062}_2 ∨ -b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ false c in DIMACS: 4346 -4347 -4348 0 c -3 does not represent an automaton state. c -( b^{1, 1062}_2 ∧ b^{1, 1062}_1 ∧ b^{1, 1062}_0 ∧ true) c in CNF: c -b^{1, 1062}_2 ∨ -b^{1, 1062}_1 ∨ -b^{1, 1062}_0 ∨ false c in DIMACS: -4346 -4347 -4348 0 c i = 1063 c -2+1 --> -1 c ( b^{1, 1063}_2 ∧ b^{1, 1063}_1 ∧ -b^{1, 1063}_0 ∧ p_1063) -> ( b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ b^{1, 1064}_0) c in CNF: c -b^{1, 1063}_2 ∨ -b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ -p_1063 ∨ b^{1, 1064}_2 c -b^{1, 1063}_2 ∨ -b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ -p_1063 ∨ -b^{1, 1064}_1 c -b^{1, 1063}_2 ∨ -b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ -p_1063 ∨ b^{1, 1064}_0 c in DIMACS: -4349 -4350 4351 -1063 4352 0 -4349 -4350 4351 -1063 -4353 0 -4349 -4350 4351 -1063 4354 0 c -1+1 --> 0 c ( b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ b^{1, 1063}_0 ∧ p_1063) -> (-b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ -b^{1, 1064}_0) c in CNF: c -b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ -p_1063 ∨ -b^{1, 1064}_2 c -b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ -p_1063 ∨ -b^{1, 1064}_1 c -b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ -p_1063 ∨ -b^{1, 1064}_0 c in DIMACS: -4349 4350 -4351 -1063 -4352 0 -4349 4350 -4351 -1063 -4353 0 -4349 4350 -4351 -1063 -4354 0 c 0+1 --> 1 c (-b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ -b^{1, 1063}_0 ∧ p_1063) -> (-b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ b^{1, 1064}_0) c in CNF: c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ -p_1063 ∨ -b^{1, 1064}_2 c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ -p_1063 ∨ -b^{1, 1064}_1 c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ -p_1063 ∨ b^{1, 1064}_0 c in DIMACS: 4349 4350 4351 -1063 -4352 0 4349 4350 4351 -1063 -4353 0 4349 4350 4351 -1063 4354 0 c 1+1 --> 2 c (-b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ b^{1, 1063}_0 ∧ p_1063) -> (-b^{1, 1064}_2 ∧ b^{1, 1064}_1 ∧ -b^{1, 1064}_0) c in CNF: c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ -p_1063 ∨ -b^{1, 1064}_2 c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ -p_1063 ∨ b^{1, 1064}_1 c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ -p_1063 ∨ -b^{1, 1064}_0 c in DIMACS: 4349 4350 -4351 -1063 -4352 0 4349 4350 -4351 -1063 4353 0 4349 4350 -4351 -1063 -4354 0 c 2+1 --> break c (-b^{1, 1063}_2 ∧ b^{1, 1063}_1 ∧ -b^{1, 1063}_0 ∧ p_1063) -> break c in CNF: c b^{1, 1063}_2 ∨ -b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ -p_1063 ∨ break c in DIMACS: 4349 -4350 4351 -1063 1162 0 c 2-1 --> 1 c (-b^{1, 1063}_2 ∧ b^{1, 1063}_1 ∧ -b^{1, 1063}_0 ∧ -p_1063) -> (-b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ b^{1, 1064}_0) c in CNF: c b^{1, 1063}_2 ∨ -b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ p_1063 ∨ -b^{1, 1064}_2 c b^{1, 1063}_2 ∨ -b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ p_1063 ∨ -b^{1, 1064}_1 c b^{1, 1063}_2 ∨ -b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ p_1063 ∨ b^{1, 1064}_0 c in DIMACS: 4349 -4350 4351 1063 -4352 0 4349 -4350 4351 1063 -4353 0 4349 -4350 4351 1063 4354 0 c 1-1 --> 0 c (-b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ b^{1, 1063}_0 ∧ -p_1063) -> (-b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ -b^{1, 1064}_0) c in CNF: c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ p_1063 ∨ -b^{1, 1064}_2 c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ p_1063 ∨ -b^{1, 1064}_1 c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ p_1063 ∨ -b^{1, 1064}_0 c in DIMACS: 4349 4350 -4351 1063 -4352 0 4349 4350 -4351 1063 -4353 0 4349 4350 -4351 1063 -4354 0 c 0-1 --> -1 c (-b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ -b^{1, 1063}_0 ∧ -p_1063) -> ( b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ b^{1, 1064}_0) c in CNF: c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ p_1063 ∨ b^{1, 1064}_2 c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ p_1063 ∨ -b^{1, 1064}_1 c b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ p_1063 ∨ b^{1, 1064}_0 c in DIMACS: 4349 4350 4351 1063 4352 0 4349 4350 4351 1063 -4353 0 4349 4350 4351 1063 4354 0 c -1-1 --> -2 c ( b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ b^{1, 1063}_0 ∧ -p_1063) -> ( b^{1, 1064}_2 ∧ b^{1, 1064}_1 ∧ -b^{1, 1064}_0) c in CNF: c -b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ p_1063 ∨ b^{1, 1064}_2 c -b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ p_1063 ∨ b^{1, 1064}_1 c -b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ p_1063 ∨ -b^{1, 1064}_0 c in DIMACS: -4349 4350 -4351 1063 4352 0 -4349 4350 -4351 1063 4353 0 -4349 4350 -4351 1063 -4354 0 c -2-1 --> break c ( b^{1, 1063}_2 ∧ b^{1, 1063}_1 ∧ -b^{1, 1063}_0 ∧ -p_1063) -> break c in CNF: c -b^{1, 1063}_2 ∨ -b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ p_1063 ∨ break c in DIMACS: -4349 -4350 4351 1063 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1063}_2 ∧ -b^{1, 1063}_1 ∧ -b^{1, 1063}_0 ∧ true) c in CNF: c -b^{1, 1063}_2 ∨ b^{1, 1063}_1 ∨ b^{1, 1063}_0 ∨ false c in DIMACS: -4349 4350 4351 0 c 3 does not represent an automaton state. c -(-b^{1, 1063}_2 ∧ b^{1, 1063}_1 ∧ b^{1, 1063}_0 ∧ true) c in CNF: c b^{1, 1063}_2 ∨ -b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ false c in DIMACS: 4349 -4350 -4351 0 c -3 does not represent an automaton state. c -( b^{1, 1063}_2 ∧ b^{1, 1063}_1 ∧ b^{1, 1063}_0 ∧ true) c in CNF: c -b^{1, 1063}_2 ∨ -b^{1, 1063}_1 ∨ -b^{1, 1063}_0 ∨ false c in DIMACS: -4349 -4350 -4351 0 c i = 1064 c -2+1 --> -1 c ( b^{1, 1064}_2 ∧ b^{1, 1064}_1 ∧ -b^{1, 1064}_0 ∧ p_1064) -> ( b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ b^{1, 1065}_0) c in CNF: c -b^{1, 1064}_2 ∨ -b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ -p_1064 ∨ b^{1, 1065}_2 c -b^{1, 1064}_2 ∨ -b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ -p_1064 ∨ -b^{1, 1065}_1 c -b^{1, 1064}_2 ∨ -b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ -p_1064 ∨ b^{1, 1065}_0 c in DIMACS: -4352 -4353 4354 -1064 4355 0 -4352 -4353 4354 -1064 -4356 0 -4352 -4353 4354 -1064 4357 0 c -1+1 --> 0 c ( b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ b^{1, 1064}_0 ∧ p_1064) -> (-b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ -b^{1, 1065}_0) c in CNF: c -b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ -p_1064 ∨ -b^{1, 1065}_2 c -b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ -p_1064 ∨ -b^{1, 1065}_1 c -b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ -p_1064 ∨ -b^{1, 1065}_0 c in DIMACS: -4352 4353 -4354 -1064 -4355 0 -4352 4353 -4354 -1064 -4356 0 -4352 4353 -4354 -1064 -4357 0 c 0+1 --> 1 c (-b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ -b^{1, 1064}_0 ∧ p_1064) -> (-b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ b^{1, 1065}_0) c in CNF: c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ -p_1064 ∨ -b^{1, 1065}_2 c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ -p_1064 ∨ -b^{1, 1065}_1 c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ -p_1064 ∨ b^{1, 1065}_0 c in DIMACS: 4352 4353 4354 -1064 -4355 0 4352 4353 4354 -1064 -4356 0 4352 4353 4354 -1064 4357 0 c 1+1 --> 2 c (-b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ b^{1, 1064}_0 ∧ p_1064) -> (-b^{1, 1065}_2 ∧ b^{1, 1065}_1 ∧ -b^{1, 1065}_0) c in CNF: c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ -p_1064 ∨ -b^{1, 1065}_2 c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ -p_1064 ∨ b^{1, 1065}_1 c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ -p_1064 ∨ -b^{1, 1065}_0 c in DIMACS: 4352 4353 -4354 -1064 -4355 0 4352 4353 -4354 -1064 4356 0 4352 4353 -4354 -1064 -4357 0 c 2+1 --> break c (-b^{1, 1064}_2 ∧ b^{1, 1064}_1 ∧ -b^{1, 1064}_0 ∧ p_1064) -> break c in CNF: c b^{1, 1064}_2 ∨ -b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ -p_1064 ∨ break c in DIMACS: 4352 -4353 4354 -1064 1162 0 c 2-1 --> 1 c (-b^{1, 1064}_2 ∧ b^{1, 1064}_1 ∧ -b^{1, 1064}_0 ∧ -p_1064) -> (-b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ b^{1, 1065}_0) c in CNF: c b^{1, 1064}_2 ∨ -b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ p_1064 ∨ -b^{1, 1065}_2 c b^{1, 1064}_2 ∨ -b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ p_1064 ∨ -b^{1, 1065}_1 c b^{1, 1064}_2 ∨ -b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ p_1064 ∨ b^{1, 1065}_0 c in DIMACS: 4352 -4353 4354 1064 -4355 0 4352 -4353 4354 1064 -4356 0 4352 -4353 4354 1064 4357 0 c 1-1 --> 0 c (-b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ b^{1, 1064}_0 ∧ -p_1064) -> (-b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ -b^{1, 1065}_0) c in CNF: c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ p_1064 ∨ -b^{1, 1065}_2 c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ p_1064 ∨ -b^{1, 1065}_1 c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ p_1064 ∨ -b^{1, 1065}_0 c in DIMACS: 4352 4353 -4354 1064 -4355 0 4352 4353 -4354 1064 -4356 0 4352 4353 -4354 1064 -4357 0 c 0-1 --> -1 c (-b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ -b^{1, 1064}_0 ∧ -p_1064) -> ( b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ b^{1, 1065}_0) c in CNF: c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ p_1064 ∨ b^{1, 1065}_2 c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ p_1064 ∨ -b^{1, 1065}_1 c b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ p_1064 ∨ b^{1, 1065}_0 c in DIMACS: 4352 4353 4354 1064 4355 0 4352 4353 4354 1064 -4356 0 4352 4353 4354 1064 4357 0 c -1-1 --> -2 c ( b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ b^{1, 1064}_0 ∧ -p_1064) -> ( b^{1, 1065}_2 ∧ b^{1, 1065}_1 ∧ -b^{1, 1065}_0) c in CNF: c -b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ p_1064 ∨ b^{1, 1065}_2 c -b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ p_1064 ∨ b^{1, 1065}_1 c -b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ p_1064 ∨ -b^{1, 1065}_0 c in DIMACS: -4352 4353 -4354 1064 4355 0 -4352 4353 -4354 1064 4356 0 -4352 4353 -4354 1064 -4357 0 c -2-1 --> break c ( b^{1, 1064}_2 ∧ b^{1, 1064}_1 ∧ -b^{1, 1064}_0 ∧ -p_1064) -> break c in CNF: c -b^{1, 1064}_2 ∨ -b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ p_1064 ∨ break c in DIMACS: -4352 -4353 4354 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1064}_2 ∧ -b^{1, 1064}_1 ∧ -b^{1, 1064}_0 ∧ true) c in CNF: c -b^{1, 1064}_2 ∨ b^{1, 1064}_1 ∨ b^{1, 1064}_0 ∨ false c in DIMACS: -4352 4353 4354 0 c 3 does not represent an automaton state. c -(-b^{1, 1064}_2 ∧ b^{1, 1064}_1 ∧ b^{1, 1064}_0 ∧ true) c in CNF: c b^{1, 1064}_2 ∨ -b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ false c in DIMACS: 4352 -4353 -4354 0 c -3 does not represent an automaton state. c -( b^{1, 1064}_2 ∧ b^{1, 1064}_1 ∧ b^{1, 1064}_0 ∧ true) c in CNF: c -b^{1, 1064}_2 ∨ -b^{1, 1064}_1 ∨ -b^{1, 1064}_0 ∨ false c in DIMACS: -4352 -4353 -4354 0 c i = 1065 c -2+1 --> -1 c ( b^{1, 1065}_2 ∧ b^{1, 1065}_1 ∧ -b^{1, 1065}_0 ∧ p_1065) -> ( b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ b^{1, 1066}_0) c in CNF: c -b^{1, 1065}_2 ∨ -b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ -p_1065 ∨ b^{1, 1066}_2 c -b^{1, 1065}_2 ∨ -b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ -p_1065 ∨ -b^{1, 1066}_1 c -b^{1, 1065}_2 ∨ -b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ -p_1065 ∨ b^{1, 1066}_0 c in DIMACS: -4355 -4356 4357 -1065 4358 0 -4355 -4356 4357 -1065 -4359 0 -4355 -4356 4357 -1065 4360 0 c -1+1 --> 0 c ( b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ b^{1, 1065}_0 ∧ p_1065) -> (-b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ -b^{1, 1066}_0) c in CNF: c -b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ -p_1065 ∨ -b^{1, 1066}_2 c -b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ -p_1065 ∨ -b^{1, 1066}_1 c -b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ -p_1065 ∨ -b^{1, 1066}_0 c in DIMACS: -4355 4356 -4357 -1065 -4358 0 -4355 4356 -4357 -1065 -4359 0 -4355 4356 -4357 -1065 -4360 0 c 0+1 --> 1 c (-b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ -b^{1, 1065}_0 ∧ p_1065) -> (-b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ b^{1, 1066}_0) c in CNF: c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ -p_1065 ∨ -b^{1, 1066}_2 c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ -p_1065 ∨ -b^{1, 1066}_1 c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ -p_1065 ∨ b^{1, 1066}_0 c in DIMACS: 4355 4356 4357 -1065 -4358 0 4355 4356 4357 -1065 -4359 0 4355 4356 4357 -1065 4360 0 c 1+1 --> 2 c (-b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ b^{1, 1065}_0 ∧ p_1065) -> (-b^{1, 1066}_2 ∧ b^{1, 1066}_1 ∧ -b^{1, 1066}_0) c in CNF: c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ -p_1065 ∨ -b^{1, 1066}_2 c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ -p_1065 ∨ b^{1, 1066}_1 c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ -p_1065 ∨ -b^{1, 1066}_0 c in DIMACS: 4355 4356 -4357 -1065 -4358 0 4355 4356 -4357 -1065 4359 0 4355 4356 -4357 -1065 -4360 0 c 2+1 --> break c (-b^{1, 1065}_2 ∧ b^{1, 1065}_1 ∧ -b^{1, 1065}_0 ∧ p_1065) -> break c in CNF: c b^{1, 1065}_2 ∨ -b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ -p_1065 ∨ break c in DIMACS: 4355 -4356 4357 -1065 1162 0 c 2-1 --> 1 c (-b^{1, 1065}_2 ∧ b^{1, 1065}_1 ∧ -b^{1, 1065}_0 ∧ -p_1065) -> (-b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ b^{1, 1066}_0) c in CNF: c b^{1, 1065}_2 ∨ -b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ p_1065 ∨ -b^{1, 1066}_2 c b^{1, 1065}_2 ∨ -b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ p_1065 ∨ -b^{1, 1066}_1 c b^{1, 1065}_2 ∨ -b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ p_1065 ∨ b^{1, 1066}_0 c in DIMACS: 4355 -4356 4357 1065 -4358 0 4355 -4356 4357 1065 -4359 0 4355 -4356 4357 1065 4360 0 c 1-1 --> 0 c (-b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ b^{1, 1065}_0 ∧ -p_1065) -> (-b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ -b^{1, 1066}_0) c in CNF: c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ p_1065 ∨ -b^{1, 1066}_2 c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ p_1065 ∨ -b^{1, 1066}_1 c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ p_1065 ∨ -b^{1, 1066}_0 c in DIMACS: 4355 4356 -4357 1065 -4358 0 4355 4356 -4357 1065 -4359 0 4355 4356 -4357 1065 -4360 0 c 0-1 --> -1 c (-b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ -b^{1, 1065}_0 ∧ -p_1065) -> ( b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ b^{1, 1066}_0) c in CNF: c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ p_1065 ∨ b^{1, 1066}_2 c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ p_1065 ∨ -b^{1, 1066}_1 c b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ p_1065 ∨ b^{1, 1066}_0 c in DIMACS: 4355 4356 4357 1065 4358 0 4355 4356 4357 1065 -4359 0 4355 4356 4357 1065 4360 0 c -1-1 --> -2 c ( b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ b^{1, 1065}_0 ∧ -p_1065) -> ( b^{1, 1066}_2 ∧ b^{1, 1066}_1 ∧ -b^{1, 1066}_0) c in CNF: c -b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ p_1065 ∨ b^{1, 1066}_2 c -b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ p_1065 ∨ b^{1, 1066}_1 c -b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ p_1065 ∨ -b^{1, 1066}_0 c in DIMACS: -4355 4356 -4357 1065 4358 0 -4355 4356 -4357 1065 4359 0 -4355 4356 -4357 1065 -4360 0 c -2-1 --> break c ( b^{1, 1065}_2 ∧ b^{1, 1065}_1 ∧ -b^{1, 1065}_0 ∧ -p_1065) -> break c in CNF: c -b^{1, 1065}_2 ∨ -b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ p_1065 ∨ break c in DIMACS: -4355 -4356 4357 1065 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1065}_2 ∧ -b^{1, 1065}_1 ∧ -b^{1, 1065}_0 ∧ true) c in CNF: c -b^{1, 1065}_2 ∨ b^{1, 1065}_1 ∨ b^{1, 1065}_0 ∨ false c in DIMACS: -4355 4356 4357 0 c 3 does not represent an automaton state. c -(-b^{1, 1065}_2 ∧ b^{1, 1065}_1 ∧ b^{1, 1065}_0 ∧ true) c in CNF: c b^{1, 1065}_2 ∨ -b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ false c in DIMACS: 4355 -4356 -4357 0 c -3 does not represent an automaton state. c -( b^{1, 1065}_2 ∧ b^{1, 1065}_1 ∧ b^{1, 1065}_0 ∧ true) c in CNF: c -b^{1, 1065}_2 ∨ -b^{1, 1065}_1 ∨ -b^{1, 1065}_0 ∨ false c in DIMACS: -4355 -4356 -4357 0 c i = 1066 c -2+1 --> -1 c ( b^{1, 1066}_2 ∧ b^{1, 1066}_1 ∧ -b^{1, 1066}_0 ∧ p_1066) -> ( b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ b^{1, 1067}_0) c in CNF: c -b^{1, 1066}_2 ∨ -b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ -p_1066 ∨ b^{1, 1067}_2 c -b^{1, 1066}_2 ∨ -b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ -p_1066 ∨ -b^{1, 1067}_1 c -b^{1, 1066}_2 ∨ -b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ -p_1066 ∨ b^{1, 1067}_0 c in DIMACS: -4358 -4359 4360 -1066 4361 0 -4358 -4359 4360 -1066 -4362 0 -4358 -4359 4360 -1066 4363 0 c -1+1 --> 0 c ( b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ b^{1, 1066}_0 ∧ p_1066) -> (-b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ -b^{1, 1067}_0) c in CNF: c -b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ -p_1066 ∨ -b^{1, 1067}_2 c -b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ -p_1066 ∨ -b^{1, 1067}_1 c -b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ -p_1066 ∨ -b^{1, 1067}_0 c in DIMACS: -4358 4359 -4360 -1066 -4361 0 -4358 4359 -4360 -1066 -4362 0 -4358 4359 -4360 -1066 -4363 0 c 0+1 --> 1 c (-b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ -b^{1, 1066}_0 ∧ p_1066) -> (-b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ b^{1, 1067}_0) c in CNF: c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ -p_1066 ∨ -b^{1, 1067}_2 c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ -p_1066 ∨ -b^{1, 1067}_1 c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ -p_1066 ∨ b^{1, 1067}_0 c in DIMACS: 4358 4359 4360 -1066 -4361 0 4358 4359 4360 -1066 -4362 0 4358 4359 4360 -1066 4363 0 c 1+1 --> 2 c (-b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ b^{1, 1066}_0 ∧ p_1066) -> (-b^{1, 1067}_2 ∧ b^{1, 1067}_1 ∧ -b^{1, 1067}_0) c in CNF: c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ -p_1066 ∨ -b^{1, 1067}_2 c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ -p_1066 ∨ b^{1, 1067}_1 c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ -p_1066 ∨ -b^{1, 1067}_0 c in DIMACS: 4358 4359 -4360 -1066 -4361 0 4358 4359 -4360 -1066 4362 0 4358 4359 -4360 -1066 -4363 0 c 2+1 --> break c (-b^{1, 1066}_2 ∧ b^{1, 1066}_1 ∧ -b^{1, 1066}_0 ∧ p_1066) -> break c in CNF: c b^{1, 1066}_2 ∨ -b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ -p_1066 ∨ break c in DIMACS: 4358 -4359 4360 -1066 1162 0 c 2-1 --> 1 c (-b^{1, 1066}_2 ∧ b^{1, 1066}_1 ∧ -b^{1, 1066}_0 ∧ -p_1066) -> (-b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ b^{1, 1067}_0) c in CNF: c b^{1, 1066}_2 ∨ -b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ p_1066 ∨ -b^{1, 1067}_2 c b^{1, 1066}_2 ∨ -b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ p_1066 ∨ -b^{1, 1067}_1 c b^{1, 1066}_2 ∨ -b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ p_1066 ∨ b^{1, 1067}_0 c in DIMACS: 4358 -4359 4360 1066 -4361 0 4358 -4359 4360 1066 -4362 0 4358 -4359 4360 1066 4363 0 c 1-1 --> 0 c (-b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ b^{1, 1066}_0 ∧ -p_1066) -> (-b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ -b^{1, 1067}_0) c in CNF: c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ p_1066 ∨ -b^{1, 1067}_2 c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ p_1066 ∨ -b^{1, 1067}_1 c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ p_1066 ∨ -b^{1, 1067}_0 c in DIMACS: 4358 4359 -4360 1066 -4361 0 4358 4359 -4360 1066 -4362 0 4358 4359 -4360 1066 -4363 0 c 0-1 --> -1 c (-b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ -b^{1, 1066}_0 ∧ -p_1066) -> ( b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ b^{1, 1067}_0) c in CNF: c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ p_1066 ∨ b^{1, 1067}_2 c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ p_1066 ∨ -b^{1, 1067}_1 c b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ p_1066 ∨ b^{1, 1067}_0 c in DIMACS: 4358 4359 4360 1066 4361 0 4358 4359 4360 1066 -4362 0 4358 4359 4360 1066 4363 0 c -1-1 --> -2 c ( b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ b^{1, 1066}_0 ∧ -p_1066) -> ( b^{1, 1067}_2 ∧ b^{1, 1067}_1 ∧ -b^{1, 1067}_0) c in CNF: c -b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ p_1066 ∨ b^{1, 1067}_2 c -b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ p_1066 ∨ b^{1, 1067}_1 c -b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ p_1066 ∨ -b^{1, 1067}_0 c in DIMACS: -4358 4359 -4360 1066 4361 0 -4358 4359 -4360 1066 4362 0 -4358 4359 -4360 1066 -4363 0 c -2-1 --> break c ( b^{1, 1066}_2 ∧ b^{1, 1066}_1 ∧ -b^{1, 1066}_0 ∧ -p_1066) -> break c in CNF: c -b^{1, 1066}_2 ∨ -b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ p_1066 ∨ break c in DIMACS: -4358 -4359 4360 1066 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1066}_2 ∧ -b^{1, 1066}_1 ∧ -b^{1, 1066}_0 ∧ true) c in CNF: c -b^{1, 1066}_2 ∨ b^{1, 1066}_1 ∨ b^{1, 1066}_0 ∨ false c in DIMACS: -4358 4359 4360 0 c 3 does not represent an automaton state. c -(-b^{1, 1066}_2 ∧ b^{1, 1066}_1 ∧ b^{1, 1066}_0 ∧ true) c in CNF: c b^{1, 1066}_2 ∨ -b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ false c in DIMACS: 4358 -4359 -4360 0 c -3 does not represent an automaton state. c -( b^{1, 1066}_2 ∧ b^{1, 1066}_1 ∧ b^{1, 1066}_0 ∧ true) c in CNF: c -b^{1, 1066}_2 ∨ -b^{1, 1066}_1 ∨ -b^{1, 1066}_0 ∨ false c in DIMACS: -4358 -4359 -4360 0 c i = 1067 c -2+1 --> -1 c ( b^{1, 1067}_2 ∧ b^{1, 1067}_1 ∧ -b^{1, 1067}_0 ∧ p_1067) -> ( b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ b^{1, 1068}_0) c in CNF: c -b^{1, 1067}_2 ∨ -b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ -p_1067 ∨ b^{1, 1068}_2 c -b^{1, 1067}_2 ∨ -b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ -p_1067 ∨ -b^{1, 1068}_1 c -b^{1, 1067}_2 ∨ -b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ -p_1067 ∨ b^{1, 1068}_0 c in DIMACS: -4361 -4362 4363 -1067 4364 0 -4361 -4362 4363 -1067 -4365 0 -4361 -4362 4363 -1067 4366 0 c -1+1 --> 0 c ( b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ b^{1, 1067}_0 ∧ p_1067) -> (-b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ -b^{1, 1068}_0) c in CNF: c -b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ -p_1067 ∨ -b^{1, 1068}_2 c -b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ -p_1067 ∨ -b^{1, 1068}_1 c -b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ -p_1067 ∨ -b^{1, 1068}_0 c in DIMACS: -4361 4362 -4363 -1067 -4364 0 -4361 4362 -4363 -1067 -4365 0 -4361 4362 -4363 -1067 -4366 0 c 0+1 --> 1 c (-b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ -b^{1, 1067}_0 ∧ p_1067) -> (-b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ b^{1, 1068}_0) c in CNF: c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ -p_1067 ∨ -b^{1, 1068}_2 c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ -p_1067 ∨ -b^{1, 1068}_1 c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ -p_1067 ∨ b^{1, 1068}_0 c in DIMACS: 4361 4362 4363 -1067 -4364 0 4361 4362 4363 -1067 -4365 0 4361 4362 4363 -1067 4366 0 c 1+1 --> 2 c (-b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ b^{1, 1067}_0 ∧ p_1067) -> (-b^{1, 1068}_2 ∧ b^{1, 1068}_1 ∧ -b^{1, 1068}_0) c in CNF: c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ -p_1067 ∨ -b^{1, 1068}_2 c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ -p_1067 ∨ b^{1, 1068}_1 c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ -p_1067 ∨ -b^{1, 1068}_0 c in DIMACS: 4361 4362 -4363 -1067 -4364 0 4361 4362 -4363 -1067 4365 0 4361 4362 -4363 -1067 -4366 0 c 2+1 --> break c (-b^{1, 1067}_2 ∧ b^{1, 1067}_1 ∧ -b^{1, 1067}_0 ∧ p_1067) -> break c in CNF: c b^{1, 1067}_2 ∨ -b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ -p_1067 ∨ break c in DIMACS: 4361 -4362 4363 -1067 1162 0 c 2-1 --> 1 c (-b^{1, 1067}_2 ∧ b^{1, 1067}_1 ∧ -b^{1, 1067}_0 ∧ -p_1067) -> (-b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ b^{1, 1068}_0) c in CNF: c b^{1, 1067}_2 ∨ -b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ p_1067 ∨ -b^{1, 1068}_2 c b^{1, 1067}_2 ∨ -b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ p_1067 ∨ -b^{1, 1068}_1 c b^{1, 1067}_2 ∨ -b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ p_1067 ∨ b^{1, 1068}_0 c in DIMACS: 4361 -4362 4363 1067 -4364 0 4361 -4362 4363 1067 -4365 0 4361 -4362 4363 1067 4366 0 c 1-1 --> 0 c (-b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ b^{1, 1067}_0 ∧ -p_1067) -> (-b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ -b^{1, 1068}_0) c in CNF: c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ p_1067 ∨ -b^{1, 1068}_2 c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ p_1067 ∨ -b^{1, 1068}_1 c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ p_1067 ∨ -b^{1, 1068}_0 c in DIMACS: 4361 4362 -4363 1067 -4364 0 4361 4362 -4363 1067 -4365 0 4361 4362 -4363 1067 -4366 0 c 0-1 --> -1 c (-b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ -b^{1, 1067}_0 ∧ -p_1067) -> ( b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ b^{1, 1068}_0) c in CNF: c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ p_1067 ∨ b^{1, 1068}_2 c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ p_1067 ∨ -b^{1, 1068}_1 c b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ p_1067 ∨ b^{1, 1068}_0 c in DIMACS: 4361 4362 4363 1067 4364 0 4361 4362 4363 1067 -4365 0 4361 4362 4363 1067 4366 0 c -1-1 --> -2 c ( b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ b^{1, 1067}_0 ∧ -p_1067) -> ( b^{1, 1068}_2 ∧ b^{1, 1068}_1 ∧ -b^{1, 1068}_0) c in CNF: c -b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ p_1067 ∨ b^{1, 1068}_2 c -b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ p_1067 ∨ b^{1, 1068}_1 c -b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ p_1067 ∨ -b^{1, 1068}_0 c in DIMACS: -4361 4362 -4363 1067 4364 0 -4361 4362 -4363 1067 4365 0 -4361 4362 -4363 1067 -4366 0 c -2-1 --> break c ( b^{1, 1067}_2 ∧ b^{1, 1067}_1 ∧ -b^{1, 1067}_0 ∧ -p_1067) -> break c in CNF: c -b^{1, 1067}_2 ∨ -b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ p_1067 ∨ break c in DIMACS: -4361 -4362 4363 1067 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1067}_2 ∧ -b^{1, 1067}_1 ∧ -b^{1, 1067}_0 ∧ true) c in CNF: c -b^{1, 1067}_2 ∨ b^{1, 1067}_1 ∨ b^{1, 1067}_0 ∨ false c in DIMACS: -4361 4362 4363 0 c 3 does not represent an automaton state. c -(-b^{1, 1067}_2 ∧ b^{1, 1067}_1 ∧ b^{1, 1067}_0 ∧ true) c in CNF: c b^{1, 1067}_2 ∨ -b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ false c in DIMACS: 4361 -4362 -4363 0 c -3 does not represent an automaton state. c -( b^{1, 1067}_2 ∧ b^{1, 1067}_1 ∧ b^{1, 1067}_0 ∧ true) c in CNF: c -b^{1, 1067}_2 ∨ -b^{1, 1067}_1 ∨ -b^{1, 1067}_0 ∨ false c in DIMACS: -4361 -4362 -4363 0 c i = 1068 c -2+1 --> -1 c ( b^{1, 1068}_2 ∧ b^{1, 1068}_1 ∧ -b^{1, 1068}_0 ∧ p_1068) -> ( b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ b^{1, 1069}_0) c in CNF: c -b^{1, 1068}_2 ∨ -b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ -p_1068 ∨ b^{1, 1069}_2 c -b^{1, 1068}_2 ∨ -b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ -p_1068 ∨ -b^{1, 1069}_1 c -b^{1, 1068}_2 ∨ -b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ -p_1068 ∨ b^{1, 1069}_0 c in DIMACS: -4364 -4365 4366 -1068 4367 0 -4364 -4365 4366 -1068 -4368 0 -4364 -4365 4366 -1068 4369 0 c -1+1 --> 0 c ( b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ b^{1, 1068}_0 ∧ p_1068) -> (-b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ -b^{1, 1069}_0) c in CNF: c -b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ -p_1068 ∨ -b^{1, 1069}_2 c -b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ -p_1068 ∨ -b^{1, 1069}_1 c -b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ -p_1068 ∨ -b^{1, 1069}_0 c in DIMACS: -4364 4365 -4366 -1068 -4367 0 -4364 4365 -4366 -1068 -4368 0 -4364 4365 -4366 -1068 -4369 0 c 0+1 --> 1 c (-b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ -b^{1, 1068}_0 ∧ p_1068) -> (-b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ b^{1, 1069}_0) c in CNF: c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ -p_1068 ∨ -b^{1, 1069}_2 c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ -p_1068 ∨ -b^{1, 1069}_1 c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ -p_1068 ∨ b^{1, 1069}_0 c in DIMACS: 4364 4365 4366 -1068 -4367 0 4364 4365 4366 -1068 -4368 0 4364 4365 4366 -1068 4369 0 c 1+1 --> 2 c (-b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ b^{1, 1068}_0 ∧ p_1068) -> (-b^{1, 1069}_2 ∧ b^{1, 1069}_1 ∧ -b^{1, 1069}_0) c in CNF: c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ -p_1068 ∨ -b^{1, 1069}_2 c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ -p_1068 ∨ b^{1, 1069}_1 c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ -p_1068 ∨ -b^{1, 1069}_0 c in DIMACS: 4364 4365 -4366 -1068 -4367 0 4364 4365 -4366 -1068 4368 0 4364 4365 -4366 -1068 -4369 0 c 2+1 --> break c (-b^{1, 1068}_2 ∧ b^{1, 1068}_1 ∧ -b^{1, 1068}_0 ∧ p_1068) -> break c in CNF: c b^{1, 1068}_2 ∨ -b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ -p_1068 ∨ break c in DIMACS: 4364 -4365 4366 -1068 1162 0 c 2-1 --> 1 c (-b^{1, 1068}_2 ∧ b^{1, 1068}_1 ∧ -b^{1, 1068}_0 ∧ -p_1068) -> (-b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ b^{1, 1069}_0) c in CNF: c b^{1, 1068}_2 ∨ -b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ p_1068 ∨ -b^{1, 1069}_2 c b^{1, 1068}_2 ∨ -b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ p_1068 ∨ -b^{1, 1069}_1 c b^{1, 1068}_2 ∨ -b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ p_1068 ∨ b^{1, 1069}_0 c in DIMACS: 4364 -4365 4366 1068 -4367 0 4364 -4365 4366 1068 -4368 0 4364 -4365 4366 1068 4369 0 c 1-1 --> 0 c (-b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ b^{1, 1068}_0 ∧ -p_1068) -> (-b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ -b^{1, 1069}_0) c in CNF: c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ p_1068 ∨ -b^{1, 1069}_2 c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ p_1068 ∨ -b^{1, 1069}_1 c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ p_1068 ∨ -b^{1, 1069}_0 c in DIMACS: 4364 4365 -4366 1068 -4367 0 4364 4365 -4366 1068 -4368 0 4364 4365 -4366 1068 -4369 0 c 0-1 --> -1 c (-b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ -b^{1, 1068}_0 ∧ -p_1068) -> ( b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ b^{1, 1069}_0) c in CNF: c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ p_1068 ∨ b^{1, 1069}_2 c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ p_1068 ∨ -b^{1, 1069}_1 c b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ p_1068 ∨ b^{1, 1069}_0 c in DIMACS: 4364 4365 4366 1068 4367 0 4364 4365 4366 1068 -4368 0 4364 4365 4366 1068 4369 0 c -1-1 --> -2 c ( b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ b^{1, 1068}_0 ∧ -p_1068) -> ( b^{1, 1069}_2 ∧ b^{1, 1069}_1 ∧ -b^{1, 1069}_0) c in CNF: c -b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ p_1068 ∨ b^{1, 1069}_2 c -b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ p_1068 ∨ b^{1, 1069}_1 c -b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ p_1068 ∨ -b^{1, 1069}_0 c in DIMACS: -4364 4365 -4366 1068 4367 0 -4364 4365 -4366 1068 4368 0 -4364 4365 -4366 1068 -4369 0 c -2-1 --> break c ( b^{1, 1068}_2 ∧ b^{1, 1068}_1 ∧ -b^{1, 1068}_0 ∧ -p_1068) -> break c in CNF: c -b^{1, 1068}_2 ∨ -b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ p_1068 ∨ break c in DIMACS: -4364 -4365 4366 1068 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1068}_2 ∧ -b^{1, 1068}_1 ∧ -b^{1, 1068}_0 ∧ true) c in CNF: c -b^{1, 1068}_2 ∨ b^{1, 1068}_1 ∨ b^{1, 1068}_0 ∨ false c in DIMACS: -4364 4365 4366 0 c 3 does not represent an automaton state. c -(-b^{1, 1068}_2 ∧ b^{1, 1068}_1 ∧ b^{1, 1068}_0 ∧ true) c in CNF: c b^{1, 1068}_2 ∨ -b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ false c in DIMACS: 4364 -4365 -4366 0 c -3 does not represent an automaton state. c -( b^{1, 1068}_2 ∧ b^{1, 1068}_1 ∧ b^{1, 1068}_0 ∧ true) c in CNF: c -b^{1, 1068}_2 ∨ -b^{1, 1068}_1 ∨ -b^{1, 1068}_0 ∨ false c in DIMACS: -4364 -4365 -4366 0 c i = 1069 c -2+1 --> -1 c ( b^{1, 1069}_2 ∧ b^{1, 1069}_1 ∧ -b^{1, 1069}_0 ∧ p_1069) -> ( b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ b^{1, 1070}_0) c in CNF: c -b^{1, 1069}_2 ∨ -b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ -p_1069 ∨ b^{1, 1070}_2 c -b^{1, 1069}_2 ∨ -b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ -p_1069 ∨ -b^{1, 1070}_1 c -b^{1, 1069}_2 ∨ -b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ -p_1069 ∨ b^{1, 1070}_0 c in DIMACS: -4367 -4368 4369 -1069 4370 0 -4367 -4368 4369 -1069 -4371 0 -4367 -4368 4369 -1069 4372 0 c -1+1 --> 0 c ( b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ b^{1, 1069}_0 ∧ p_1069) -> (-b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ -b^{1, 1070}_0) c in CNF: c -b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ -p_1069 ∨ -b^{1, 1070}_2 c -b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ -p_1069 ∨ -b^{1, 1070}_1 c -b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ -p_1069 ∨ -b^{1, 1070}_0 c in DIMACS: -4367 4368 -4369 -1069 -4370 0 -4367 4368 -4369 -1069 -4371 0 -4367 4368 -4369 -1069 -4372 0 c 0+1 --> 1 c (-b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ -b^{1, 1069}_0 ∧ p_1069) -> (-b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ b^{1, 1070}_0) c in CNF: c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ -p_1069 ∨ -b^{1, 1070}_2 c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ -p_1069 ∨ -b^{1, 1070}_1 c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ -p_1069 ∨ b^{1, 1070}_0 c in DIMACS: 4367 4368 4369 -1069 -4370 0 4367 4368 4369 -1069 -4371 0 4367 4368 4369 -1069 4372 0 c 1+1 --> 2 c (-b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ b^{1, 1069}_0 ∧ p_1069) -> (-b^{1, 1070}_2 ∧ b^{1, 1070}_1 ∧ -b^{1, 1070}_0) c in CNF: c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ -p_1069 ∨ -b^{1, 1070}_2 c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ -p_1069 ∨ b^{1, 1070}_1 c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ -p_1069 ∨ -b^{1, 1070}_0 c in DIMACS: 4367 4368 -4369 -1069 -4370 0 4367 4368 -4369 -1069 4371 0 4367 4368 -4369 -1069 -4372 0 c 2+1 --> break c (-b^{1, 1069}_2 ∧ b^{1, 1069}_1 ∧ -b^{1, 1069}_0 ∧ p_1069) -> break c in CNF: c b^{1, 1069}_2 ∨ -b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ -p_1069 ∨ break c in DIMACS: 4367 -4368 4369 -1069 1162 0 c 2-1 --> 1 c (-b^{1, 1069}_2 ∧ b^{1, 1069}_1 ∧ -b^{1, 1069}_0 ∧ -p_1069) -> (-b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ b^{1, 1070}_0) c in CNF: c b^{1, 1069}_2 ∨ -b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ p_1069 ∨ -b^{1, 1070}_2 c b^{1, 1069}_2 ∨ -b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ p_1069 ∨ -b^{1, 1070}_1 c b^{1, 1069}_2 ∨ -b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ p_1069 ∨ b^{1, 1070}_0 c in DIMACS: 4367 -4368 4369 1069 -4370 0 4367 -4368 4369 1069 -4371 0 4367 -4368 4369 1069 4372 0 c 1-1 --> 0 c (-b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ b^{1, 1069}_0 ∧ -p_1069) -> (-b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ -b^{1, 1070}_0) c in CNF: c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ p_1069 ∨ -b^{1, 1070}_2 c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ p_1069 ∨ -b^{1, 1070}_1 c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ p_1069 ∨ -b^{1, 1070}_0 c in DIMACS: 4367 4368 -4369 1069 -4370 0 4367 4368 -4369 1069 -4371 0 4367 4368 -4369 1069 -4372 0 c 0-1 --> -1 c (-b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ -b^{1, 1069}_0 ∧ -p_1069) -> ( b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ b^{1, 1070}_0) c in CNF: c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ p_1069 ∨ b^{1, 1070}_2 c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ p_1069 ∨ -b^{1, 1070}_1 c b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ p_1069 ∨ b^{1, 1070}_0 c in DIMACS: 4367 4368 4369 1069 4370 0 4367 4368 4369 1069 -4371 0 4367 4368 4369 1069 4372 0 c -1-1 --> -2 c ( b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ b^{1, 1069}_0 ∧ -p_1069) -> ( b^{1, 1070}_2 ∧ b^{1, 1070}_1 ∧ -b^{1, 1070}_0) c in CNF: c -b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ p_1069 ∨ b^{1, 1070}_2 c -b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ p_1069 ∨ b^{1, 1070}_1 c -b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ p_1069 ∨ -b^{1, 1070}_0 c in DIMACS: -4367 4368 -4369 1069 4370 0 -4367 4368 -4369 1069 4371 0 -4367 4368 -4369 1069 -4372 0 c -2-1 --> break c ( b^{1, 1069}_2 ∧ b^{1, 1069}_1 ∧ -b^{1, 1069}_0 ∧ -p_1069) -> break c in CNF: c -b^{1, 1069}_2 ∨ -b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ p_1069 ∨ break c in DIMACS: -4367 -4368 4369 1069 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1069}_2 ∧ -b^{1, 1069}_1 ∧ -b^{1, 1069}_0 ∧ true) c in CNF: c -b^{1, 1069}_2 ∨ b^{1, 1069}_1 ∨ b^{1, 1069}_0 ∨ false c in DIMACS: -4367 4368 4369 0 c 3 does not represent an automaton state. c -(-b^{1, 1069}_2 ∧ b^{1, 1069}_1 ∧ b^{1, 1069}_0 ∧ true) c in CNF: c b^{1, 1069}_2 ∨ -b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ false c in DIMACS: 4367 -4368 -4369 0 c -3 does not represent an automaton state. c -( b^{1, 1069}_2 ∧ b^{1, 1069}_1 ∧ b^{1, 1069}_0 ∧ true) c in CNF: c -b^{1, 1069}_2 ∨ -b^{1, 1069}_1 ∨ -b^{1, 1069}_0 ∨ false c in DIMACS: -4367 -4368 -4369 0 c i = 1070 c -2+1 --> -1 c ( b^{1, 1070}_2 ∧ b^{1, 1070}_1 ∧ -b^{1, 1070}_0 ∧ p_1070) -> ( b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ b^{1, 1071}_0) c in CNF: c -b^{1, 1070}_2 ∨ -b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ -p_1070 ∨ b^{1, 1071}_2 c -b^{1, 1070}_2 ∨ -b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ -p_1070 ∨ -b^{1, 1071}_1 c -b^{1, 1070}_2 ∨ -b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ -p_1070 ∨ b^{1, 1071}_0 c in DIMACS: -4370 -4371 4372 -1070 4373 0 -4370 -4371 4372 -1070 -4374 0 -4370 -4371 4372 -1070 4375 0 c -1+1 --> 0 c ( b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ b^{1, 1070}_0 ∧ p_1070) -> (-b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ -b^{1, 1071}_0) c in CNF: c -b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ -p_1070 ∨ -b^{1, 1071}_2 c -b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ -p_1070 ∨ -b^{1, 1071}_1 c -b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ -p_1070 ∨ -b^{1, 1071}_0 c in DIMACS: -4370 4371 -4372 -1070 -4373 0 -4370 4371 -4372 -1070 -4374 0 -4370 4371 -4372 -1070 -4375 0 c 0+1 --> 1 c (-b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ -b^{1, 1070}_0 ∧ p_1070) -> (-b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ b^{1, 1071}_0) c in CNF: c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ -p_1070 ∨ -b^{1, 1071}_2 c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ -p_1070 ∨ -b^{1, 1071}_1 c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ -p_1070 ∨ b^{1, 1071}_0 c in DIMACS: 4370 4371 4372 -1070 -4373 0 4370 4371 4372 -1070 -4374 0 4370 4371 4372 -1070 4375 0 c 1+1 --> 2 c (-b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ b^{1, 1070}_0 ∧ p_1070) -> (-b^{1, 1071}_2 ∧ b^{1, 1071}_1 ∧ -b^{1, 1071}_0) c in CNF: c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ -p_1070 ∨ -b^{1, 1071}_2 c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ -p_1070 ∨ b^{1, 1071}_1 c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ -p_1070 ∨ -b^{1, 1071}_0 c in DIMACS: 4370 4371 -4372 -1070 -4373 0 4370 4371 -4372 -1070 4374 0 4370 4371 -4372 -1070 -4375 0 c 2+1 --> break c (-b^{1, 1070}_2 ∧ b^{1, 1070}_1 ∧ -b^{1, 1070}_0 ∧ p_1070) -> break c in CNF: c b^{1, 1070}_2 ∨ -b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ -p_1070 ∨ break c in DIMACS: 4370 -4371 4372 -1070 1162 0 c 2-1 --> 1 c (-b^{1, 1070}_2 ∧ b^{1, 1070}_1 ∧ -b^{1, 1070}_0 ∧ -p_1070) -> (-b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ b^{1, 1071}_0) c in CNF: c b^{1, 1070}_2 ∨ -b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ p_1070 ∨ -b^{1, 1071}_2 c b^{1, 1070}_2 ∨ -b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ p_1070 ∨ -b^{1, 1071}_1 c b^{1, 1070}_2 ∨ -b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ p_1070 ∨ b^{1, 1071}_0 c in DIMACS: 4370 -4371 4372 1070 -4373 0 4370 -4371 4372 1070 -4374 0 4370 -4371 4372 1070 4375 0 c 1-1 --> 0 c (-b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ b^{1, 1070}_0 ∧ -p_1070) -> (-b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ -b^{1, 1071}_0) c in CNF: c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ p_1070 ∨ -b^{1, 1071}_2 c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ p_1070 ∨ -b^{1, 1071}_1 c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ p_1070 ∨ -b^{1, 1071}_0 c in DIMACS: 4370 4371 -4372 1070 -4373 0 4370 4371 -4372 1070 -4374 0 4370 4371 -4372 1070 -4375 0 c 0-1 --> -1 c (-b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ -b^{1, 1070}_0 ∧ -p_1070) -> ( b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ b^{1, 1071}_0) c in CNF: c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ p_1070 ∨ b^{1, 1071}_2 c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ p_1070 ∨ -b^{1, 1071}_1 c b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ p_1070 ∨ b^{1, 1071}_0 c in DIMACS: 4370 4371 4372 1070 4373 0 4370 4371 4372 1070 -4374 0 4370 4371 4372 1070 4375 0 c -1-1 --> -2 c ( b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ b^{1, 1070}_0 ∧ -p_1070) -> ( b^{1, 1071}_2 ∧ b^{1, 1071}_1 ∧ -b^{1, 1071}_0) c in CNF: c -b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ p_1070 ∨ b^{1, 1071}_2 c -b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ p_1070 ∨ b^{1, 1071}_1 c -b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ p_1070 ∨ -b^{1, 1071}_0 c in DIMACS: -4370 4371 -4372 1070 4373 0 -4370 4371 -4372 1070 4374 0 -4370 4371 -4372 1070 -4375 0 c -2-1 --> break c ( b^{1, 1070}_2 ∧ b^{1, 1070}_1 ∧ -b^{1, 1070}_0 ∧ -p_1070) -> break c in CNF: c -b^{1, 1070}_2 ∨ -b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ p_1070 ∨ break c in DIMACS: -4370 -4371 4372 1070 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1070}_2 ∧ -b^{1, 1070}_1 ∧ -b^{1, 1070}_0 ∧ true) c in CNF: c -b^{1, 1070}_2 ∨ b^{1, 1070}_1 ∨ b^{1, 1070}_0 ∨ false c in DIMACS: -4370 4371 4372 0 c 3 does not represent an automaton state. c -(-b^{1, 1070}_2 ∧ b^{1, 1070}_1 ∧ b^{1, 1070}_0 ∧ true) c in CNF: c b^{1, 1070}_2 ∨ -b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ false c in DIMACS: 4370 -4371 -4372 0 c -3 does not represent an automaton state. c -( b^{1, 1070}_2 ∧ b^{1, 1070}_1 ∧ b^{1, 1070}_0 ∧ true) c in CNF: c -b^{1, 1070}_2 ∨ -b^{1, 1070}_1 ∨ -b^{1, 1070}_0 ∨ false c in DIMACS: -4370 -4371 -4372 0 c i = 1071 c -2+1 --> -1 c ( b^{1, 1071}_2 ∧ b^{1, 1071}_1 ∧ -b^{1, 1071}_0 ∧ p_1071) -> ( b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ b^{1, 1072}_0) c in CNF: c -b^{1, 1071}_2 ∨ -b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ -p_1071 ∨ b^{1, 1072}_2 c -b^{1, 1071}_2 ∨ -b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ -p_1071 ∨ -b^{1, 1072}_1 c -b^{1, 1071}_2 ∨ -b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ -p_1071 ∨ b^{1, 1072}_0 c in DIMACS: -4373 -4374 4375 -1071 4376 0 -4373 -4374 4375 -1071 -4377 0 -4373 -4374 4375 -1071 4378 0 c -1+1 --> 0 c ( b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ b^{1, 1071}_0 ∧ p_1071) -> (-b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ -b^{1, 1072}_0) c in CNF: c -b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ -p_1071 ∨ -b^{1, 1072}_2 c -b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ -p_1071 ∨ -b^{1, 1072}_1 c -b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ -p_1071 ∨ -b^{1, 1072}_0 c in DIMACS: -4373 4374 -4375 -1071 -4376 0 -4373 4374 -4375 -1071 -4377 0 -4373 4374 -4375 -1071 -4378 0 c 0+1 --> 1 c (-b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ -b^{1, 1071}_0 ∧ p_1071) -> (-b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ b^{1, 1072}_0) c in CNF: c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ -p_1071 ∨ -b^{1, 1072}_2 c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ -p_1071 ∨ -b^{1, 1072}_1 c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ -p_1071 ∨ b^{1, 1072}_0 c in DIMACS: 4373 4374 4375 -1071 -4376 0 4373 4374 4375 -1071 -4377 0 4373 4374 4375 -1071 4378 0 c 1+1 --> 2 c (-b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ b^{1, 1071}_0 ∧ p_1071) -> (-b^{1, 1072}_2 ∧ b^{1, 1072}_1 ∧ -b^{1, 1072}_0) c in CNF: c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ -p_1071 ∨ -b^{1, 1072}_2 c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ -p_1071 ∨ b^{1, 1072}_1 c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ -p_1071 ∨ -b^{1, 1072}_0 c in DIMACS: 4373 4374 -4375 -1071 -4376 0 4373 4374 -4375 -1071 4377 0 4373 4374 -4375 -1071 -4378 0 c 2+1 --> break c (-b^{1, 1071}_2 ∧ b^{1, 1071}_1 ∧ -b^{1, 1071}_0 ∧ p_1071) -> break c in CNF: c b^{1, 1071}_2 ∨ -b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ -p_1071 ∨ break c in DIMACS: 4373 -4374 4375 -1071 1162 0 c 2-1 --> 1 c (-b^{1, 1071}_2 ∧ b^{1, 1071}_1 ∧ -b^{1, 1071}_0 ∧ -p_1071) -> (-b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ b^{1, 1072}_0) c in CNF: c b^{1, 1071}_2 ∨ -b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ p_1071 ∨ -b^{1, 1072}_2 c b^{1, 1071}_2 ∨ -b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ p_1071 ∨ -b^{1, 1072}_1 c b^{1, 1071}_2 ∨ -b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ p_1071 ∨ b^{1, 1072}_0 c in DIMACS: 4373 -4374 4375 1071 -4376 0 4373 -4374 4375 1071 -4377 0 4373 -4374 4375 1071 4378 0 c 1-1 --> 0 c (-b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ b^{1, 1071}_0 ∧ -p_1071) -> (-b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ -b^{1, 1072}_0) c in CNF: c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ p_1071 ∨ -b^{1, 1072}_2 c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ p_1071 ∨ -b^{1, 1072}_1 c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ p_1071 ∨ -b^{1, 1072}_0 c in DIMACS: 4373 4374 -4375 1071 -4376 0 4373 4374 -4375 1071 -4377 0 4373 4374 -4375 1071 -4378 0 c 0-1 --> -1 c (-b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ -b^{1, 1071}_0 ∧ -p_1071) -> ( b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ b^{1, 1072}_0) c in CNF: c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ p_1071 ∨ b^{1, 1072}_2 c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ p_1071 ∨ -b^{1, 1072}_1 c b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ p_1071 ∨ b^{1, 1072}_0 c in DIMACS: 4373 4374 4375 1071 4376 0 4373 4374 4375 1071 -4377 0 4373 4374 4375 1071 4378 0 c -1-1 --> -2 c ( b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ b^{1, 1071}_0 ∧ -p_1071) -> ( b^{1, 1072}_2 ∧ b^{1, 1072}_1 ∧ -b^{1, 1072}_0) c in CNF: c -b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ p_1071 ∨ b^{1, 1072}_2 c -b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ p_1071 ∨ b^{1, 1072}_1 c -b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ p_1071 ∨ -b^{1, 1072}_0 c in DIMACS: -4373 4374 -4375 1071 4376 0 -4373 4374 -4375 1071 4377 0 -4373 4374 -4375 1071 -4378 0 c -2-1 --> break c ( b^{1, 1071}_2 ∧ b^{1, 1071}_1 ∧ -b^{1, 1071}_0 ∧ -p_1071) -> break c in CNF: c -b^{1, 1071}_2 ∨ -b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ p_1071 ∨ break c in DIMACS: -4373 -4374 4375 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1071}_2 ∧ -b^{1, 1071}_1 ∧ -b^{1, 1071}_0 ∧ true) c in CNF: c -b^{1, 1071}_2 ∨ b^{1, 1071}_1 ∨ b^{1, 1071}_0 ∨ false c in DIMACS: -4373 4374 4375 0 c 3 does not represent an automaton state. c -(-b^{1, 1071}_2 ∧ b^{1, 1071}_1 ∧ b^{1, 1071}_0 ∧ true) c in CNF: c b^{1, 1071}_2 ∨ -b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ false c in DIMACS: 4373 -4374 -4375 0 c -3 does not represent an automaton state. c -( b^{1, 1071}_2 ∧ b^{1, 1071}_1 ∧ b^{1, 1071}_0 ∧ true) c in CNF: c -b^{1, 1071}_2 ∨ -b^{1, 1071}_1 ∨ -b^{1, 1071}_0 ∨ false c in DIMACS: -4373 -4374 -4375 0 c i = 1072 c -2+1 --> -1 c ( b^{1, 1072}_2 ∧ b^{1, 1072}_1 ∧ -b^{1, 1072}_0 ∧ p_1072) -> ( b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ b^{1, 1073}_0) c in CNF: c -b^{1, 1072}_2 ∨ -b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ -p_1072 ∨ b^{1, 1073}_2 c -b^{1, 1072}_2 ∨ -b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ -p_1072 ∨ -b^{1, 1073}_1 c -b^{1, 1072}_2 ∨ -b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ -p_1072 ∨ b^{1, 1073}_0 c in DIMACS: -4376 -4377 4378 -1072 4379 0 -4376 -4377 4378 -1072 -4380 0 -4376 -4377 4378 -1072 4381 0 c -1+1 --> 0 c ( b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ b^{1, 1072}_0 ∧ p_1072) -> (-b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ -b^{1, 1073}_0) c in CNF: c -b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ -p_1072 ∨ -b^{1, 1073}_2 c -b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ -p_1072 ∨ -b^{1, 1073}_1 c -b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ -p_1072 ∨ -b^{1, 1073}_0 c in DIMACS: -4376 4377 -4378 -1072 -4379 0 -4376 4377 -4378 -1072 -4380 0 -4376 4377 -4378 -1072 -4381 0 c 0+1 --> 1 c (-b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ -b^{1, 1072}_0 ∧ p_1072) -> (-b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ b^{1, 1073}_0) c in CNF: c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ -p_1072 ∨ -b^{1, 1073}_2 c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ -p_1072 ∨ -b^{1, 1073}_1 c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ -p_1072 ∨ b^{1, 1073}_0 c in DIMACS: 4376 4377 4378 -1072 -4379 0 4376 4377 4378 -1072 -4380 0 4376 4377 4378 -1072 4381 0 c 1+1 --> 2 c (-b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ b^{1, 1072}_0 ∧ p_1072) -> (-b^{1, 1073}_2 ∧ b^{1, 1073}_1 ∧ -b^{1, 1073}_0) c in CNF: c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ -p_1072 ∨ -b^{1, 1073}_2 c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ -p_1072 ∨ b^{1, 1073}_1 c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ -p_1072 ∨ -b^{1, 1073}_0 c in DIMACS: 4376 4377 -4378 -1072 -4379 0 4376 4377 -4378 -1072 4380 0 4376 4377 -4378 -1072 -4381 0 c 2+1 --> break c (-b^{1, 1072}_2 ∧ b^{1, 1072}_1 ∧ -b^{1, 1072}_0 ∧ p_1072) -> break c in CNF: c b^{1, 1072}_2 ∨ -b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ -p_1072 ∨ break c in DIMACS: 4376 -4377 4378 -1072 1162 0 c 2-1 --> 1 c (-b^{1, 1072}_2 ∧ b^{1, 1072}_1 ∧ -b^{1, 1072}_0 ∧ -p_1072) -> (-b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ b^{1, 1073}_0) c in CNF: c b^{1, 1072}_2 ∨ -b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ p_1072 ∨ -b^{1, 1073}_2 c b^{1, 1072}_2 ∨ -b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ p_1072 ∨ -b^{1, 1073}_1 c b^{1, 1072}_2 ∨ -b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ p_1072 ∨ b^{1, 1073}_0 c in DIMACS: 4376 -4377 4378 1072 -4379 0 4376 -4377 4378 1072 -4380 0 4376 -4377 4378 1072 4381 0 c 1-1 --> 0 c (-b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ b^{1, 1072}_0 ∧ -p_1072) -> (-b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ -b^{1, 1073}_0) c in CNF: c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ p_1072 ∨ -b^{1, 1073}_2 c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ p_1072 ∨ -b^{1, 1073}_1 c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ p_1072 ∨ -b^{1, 1073}_0 c in DIMACS: 4376 4377 -4378 1072 -4379 0 4376 4377 -4378 1072 -4380 0 4376 4377 -4378 1072 -4381 0 c 0-1 --> -1 c (-b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ -b^{1, 1072}_0 ∧ -p_1072) -> ( b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ b^{1, 1073}_0) c in CNF: c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ p_1072 ∨ b^{1, 1073}_2 c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ p_1072 ∨ -b^{1, 1073}_1 c b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ p_1072 ∨ b^{1, 1073}_0 c in DIMACS: 4376 4377 4378 1072 4379 0 4376 4377 4378 1072 -4380 0 4376 4377 4378 1072 4381 0 c -1-1 --> -2 c ( b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ b^{1, 1072}_0 ∧ -p_1072) -> ( b^{1, 1073}_2 ∧ b^{1, 1073}_1 ∧ -b^{1, 1073}_0) c in CNF: c -b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ p_1072 ∨ b^{1, 1073}_2 c -b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ p_1072 ∨ b^{1, 1073}_1 c -b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ p_1072 ∨ -b^{1, 1073}_0 c in DIMACS: -4376 4377 -4378 1072 4379 0 -4376 4377 -4378 1072 4380 0 -4376 4377 -4378 1072 -4381 0 c -2-1 --> break c ( b^{1, 1072}_2 ∧ b^{1, 1072}_1 ∧ -b^{1, 1072}_0 ∧ -p_1072) -> break c in CNF: c -b^{1, 1072}_2 ∨ -b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ p_1072 ∨ break c in DIMACS: -4376 -4377 4378 1072 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1072}_2 ∧ -b^{1, 1072}_1 ∧ -b^{1, 1072}_0 ∧ true) c in CNF: c -b^{1, 1072}_2 ∨ b^{1, 1072}_1 ∨ b^{1, 1072}_0 ∨ false c in DIMACS: -4376 4377 4378 0 c 3 does not represent an automaton state. c -(-b^{1, 1072}_2 ∧ b^{1, 1072}_1 ∧ b^{1, 1072}_0 ∧ true) c in CNF: c b^{1, 1072}_2 ∨ -b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ false c in DIMACS: 4376 -4377 -4378 0 c -3 does not represent an automaton state. c -( b^{1, 1072}_2 ∧ b^{1, 1072}_1 ∧ b^{1, 1072}_0 ∧ true) c in CNF: c -b^{1, 1072}_2 ∨ -b^{1, 1072}_1 ∨ -b^{1, 1072}_0 ∨ false c in DIMACS: -4376 -4377 -4378 0 c i = 1073 c -2+1 --> -1 c ( b^{1, 1073}_2 ∧ b^{1, 1073}_1 ∧ -b^{1, 1073}_0 ∧ p_1073) -> ( b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ b^{1, 1074}_0) c in CNF: c -b^{1, 1073}_2 ∨ -b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ -p_1073 ∨ b^{1, 1074}_2 c -b^{1, 1073}_2 ∨ -b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ -p_1073 ∨ -b^{1, 1074}_1 c -b^{1, 1073}_2 ∨ -b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ -p_1073 ∨ b^{1, 1074}_0 c in DIMACS: -4379 -4380 4381 -1073 4382 0 -4379 -4380 4381 -1073 -4383 0 -4379 -4380 4381 -1073 4384 0 c -1+1 --> 0 c ( b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ b^{1, 1073}_0 ∧ p_1073) -> (-b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ -b^{1, 1074}_0) c in CNF: c -b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ -p_1073 ∨ -b^{1, 1074}_2 c -b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ -p_1073 ∨ -b^{1, 1074}_1 c -b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ -p_1073 ∨ -b^{1, 1074}_0 c in DIMACS: -4379 4380 -4381 -1073 -4382 0 -4379 4380 -4381 -1073 -4383 0 -4379 4380 -4381 -1073 -4384 0 c 0+1 --> 1 c (-b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ -b^{1, 1073}_0 ∧ p_1073) -> (-b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ b^{1, 1074}_0) c in CNF: c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ -p_1073 ∨ -b^{1, 1074}_2 c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ -p_1073 ∨ -b^{1, 1074}_1 c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ -p_1073 ∨ b^{1, 1074}_0 c in DIMACS: 4379 4380 4381 -1073 -4382 0 4379 4380 4381 -1073 -4383 0 4379 4380 4381 -1073 4384 0 c 1+1 --> 2 c (-b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ b^{1, 1073}_0 ∧ p_1073) -> (-b^{1, 1074}_2 ∧ b^{1, 1074}_1 ∧ -b^{1, 1074}_0) c in CNF: c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ -p_1073 ∨ -b^{1, 1074}_2 c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ -p_1073 ∨ b^{1, 1074}_1 c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ -p_1073 ∨ -b^{1, 1074}_0 c in DIMACS: 4379 4380 -4381 -1073 -4382 0 4379 4380 -4381 -1073 4383 0 4379 4380 -4381 -1073 -4384 0 c 2+1 --> break c (-b^{1, 1073}_2 ∧ b^{1, 1073}_1 ∧ -b^{1, 1073}_0 ∧ p_1073) -> break c in CNF: c b^{1, 1073}_2 ∨ -b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ -p_1073 ∨ break c in DIMACS: 4379 -4380 4381 -1073 1162 0 c 2-1 --> 1 c (-b^{1, 1073}_2 ∧ b^{1, 1073}_1 ∧ -b^{1, 1073}_0 ∧ -p_1073) -> (-b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ b^{1, 1074}_0) c in CNF: c b^{1, 1073}_2 ∨ -b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ p_1073 ∨ -b^{1, 1074}_2 c b^{1, 1073}_2 ∨ -b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ p_1073 ∨ -b^{1, 1074}_1 c b^{1, 1073}_2 ∨ -b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ p_1073 ∨ b^{1, 1074}_0 c in DIMACS: 4379 -4380 4381 1073 -4382 0 4379 -4380 4381 1073 -4383 0 4379 -4380 4381 1073 4384 0 c 1-1 --> 0 c (-b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ b^{1, 1073}_0 ∧ -p_1073) -> (-b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ -b^{1, 1074}_0) c in CNF: c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ p_1073 ∨ -b^{1, 1074}_2 c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ p_1073 ∨ -b^{1, 1074}_1 c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ p_1073 ∨ -b^{1, 1074}_0 c in DIMACS: 4379 4380 -4381 1073 -4382 0 4379 4380 -4381 1073 -4383 0 4379 4380 -4381 1073 -4384 0 c 0-1 --> -1 c (-b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ -b^{1, 1073}_0 ∧ -p_1073) -> ( b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ b^{1, 1074}_0) c in CNF: c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ p_1073 ∨ b^{1, 1074}_2 c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ p_1073 ∨ -b^{1, 1074}_1 c b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ p_1073 ∨ b^{1, 1074}_0 c in DIMACS: 4379 4380 4381 1073 4382 0 4379 4380 4381 1073 -4383 0 4379 4380 4381 1073 4384 0 c -1-1 --> -2 c ( b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ b^{1, 1073}_0 ∧ -p_1073) -> ( b^{1, 1074}_2 ∧ b^{1, 1074}_1 ∧ -b^{1, 1074}_0) c in CNF: c -b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ p_1073 ∨ b^{1, 1074}_2 c -b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ p_1073 ∨ b^{1, 1074}_1 c -b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ p_1073 ∨ -b^{1, 1074}_0 c in DIMACS: -4379 4380 -4381 1073 4382 0 -4379 4380 -4381 1073 4383 0 -4379 4380 -4381 1073 -4384 0 c -2-1 --> break c ( b^{1, 1073}_2 ∧ b^{1, 1073}_1 ∧ -b^{1, 1073}_0 ∧ -p_1073) -> break c in CNF: c -b^{1, 1073}_2 ∨ -b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ p_1073 ∨ break c in DIMACS: -4379 -4380 4381 1073 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1073}_2 ∧ -b^{1, 1073}_1 ∧ -b^{1, 1073}_0 ∧ true) c in CNF: c -b^{1, 1073}_2 ∨ b^{1, 1073}_1 ∨ b^{1, 1073}_0 ∨ false c in DIMACS: -4379 4380 4381 0 c 3 does not represent an automaton state. c -(-b^{1, 1073}_2 ∧ b^{1, 1073}_1 ∧ b^{1, 1073}_0 ∧ true) c in CNF: c b^{1, 1073}_2 ∨ -b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ false c in DIMACS: 4379 -4380 -4381 0 c -3 does not represent an automaton state. c -( b^{1, 1073}_2 ∧ b^{1, 1073}_1 ∧ b^{1, 1073}_0 ∧ true) c in CNF: c -b^{1, 1073}_2 ∨ -b^{1, 1073}_1 ∨ -b^{1, 1073}_0 ∨ false c in DIMACS: -4379 -4380 -4381 0 c i = 1074 c -2+1 --> -1 c ( b^{1, 1074}_2 ∧ b^{1, 1074}_1 ∧ -b^{1, 1074}_0 ∧ p_1074) -> ( b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ b^{1, 1075}_0) c in CNF: c -b^{1, 1074}_2 ∨ -b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ -p_1074 ∨ b^{1, 1075}_2 c -b^{1, 1074}_2 ∨ -b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ -p_1074 ∨ -b^{1, 1075}_1 c -b^{1, 1074}_2 ∨ -b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ -p_1074 ∨ b^{1, 1075}_0 c in DIMACS: -4382 -4383 4384 -1074 4385 0 -4382 -4383 4384 -1074 -4386 0 -4382 -4383 4384 -1074 4387 0 c -1+1 --> 0 c ( b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ b^{1, 1074}_0 ∧ p_1074) -> (-b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ -b^{1, 1075}_0) c in CNF: c -b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ -p_1074 ∨ -b^{1, 1075}_2 c -b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ -p_1074 ∨ -b^{1, 1075}_1 c -b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ -p_1074 ∨ -b^{1, 1075}_0 c in DIMACS: -4382 4383 -4384 -1074 -4385 0 -4382 4383 -4384 -1074 -4386 0 -4382 4383 -4384 -1074 -4387 0 c 0+1 --> 1 c (-b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ -b^{1, 1074}_0 ∧ p_1074) -> (-b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ b^{1, 1075}_0) c in CNF: c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ -p_1074 ∨ -b^{1, 1075}_2 c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ -p_1074 ∨ -b^{1, 1075}_1 c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ -p_1074 ∨ b^{1, 1075}_0 c in DIMACS: 4382 4383 4384 -1074 -4385 0 4382 4383 4384 -1074 -4386 0 4382 4383 4384 -1074 4387 0 c 1+1 --> 2 c (-b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ b^{1, 1074}_0 ∧ p_1074) -> (-b^{1, 1075}_2 ∧ b^{1, 1075}_1 ∧ -b^{1, 1075}_0) c in CNF: c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ -p_1074 ∨ -b^{1, 1075}_2 c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ -p_1074 ∨ b^{1, 1075}_1 c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ -p_1074 ∨ -b^{1, 1075}_0 c in DIMACS: 4382 4383 -4384 -1074 -4385 0 4382 4383 -4384 -1074 4386 0 4382 4383 -4384 -1074 -4387 0 c 2+1 --> break c (-b^{1, 1074}_2 ∧ b^{1, 1074}_1 ∧ -b^{1, 1074}_0 ∧ p_1074) -> break c in CNF: c b^{1, 1074}_2 ∨ -b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ -p_1074 ∨ break c in DIMACS: 4382 -4383 4384 -1074 1162 0 c 2-1 --> 1 c (-b^{1, 1074}_2 ∧ b^{1, 1074}_1 ∧ -b^{1, 1074}_0 ∧ -p_1074) -> (-b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ b^{1, 1075}_0) c in CNF: c b^{1, 1074}_2 ∨ -b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ p_1074 ∨ -b^{1, 1075}_2 c b^{1, 1074}_2 ∨ -b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ p_1074 ∨ -b^{1, 1075}_1 c b^{1, 1074}_2 ∨ -b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ p_1074 ∨ b^{1, 1075}_0 c in DIMACS: 4382 -4383 4384 1074 -4385 0 4382 -4383 4384 1074 -4386 0 4382 -4383 4384 1074 4387 0 c 1-1 --> 0 c (-b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ b^{1, 1074}_0 ∧ -p_1074) -> (-b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ -b^{1, 1075}_0) c in CNF: c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ p_1074 ∨ -b^{1, 1075}_2 c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ p_1074 ∨ -b^{1, 1075}_1 c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ p_1074 ∨ -b^{1, 1075}_0 c in DIMACS: 4382 4383 -4384 1074 -4385 0 4382 4383 -4384 1074 -4386 0 4382 4383 -4384 1074 -4387 0 c 0-1 --> -1 c (-b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ -b^{1, 1074}_0 ∧ -p_1074) -> ( b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ b^{1, 1075}_0) c in CNF: c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ p_1074 ∨ b^{1, 1075}_2 c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ p_1074 ∨ -b^{1, 1075}_1 c b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ p_1074 ∨ b^{1, 1075}_0 c in DIMACS: 4382 4383 4384 1074 4385 0 4382 4383 4384 1074 -4386 0 4382 4383 4384 1074 4387 0 c -1-1 --> -2 c ( b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ b^{1, 1074}_0 ∧ -p_1074) -> ( b^{1, 1075}_2 ∧ b^{1, 1075}_1 ∧ -b^{1, 1075}_0) c in CNF: c -b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ p_1074 ∨ b^{1, 1075}_2 c -b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ p_1074 ∨ b^{1, 1075}_1 c -b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ p_1074 ∨ -b^{1, 1075}_0 c in DIMACS: -4382 4383 -4384 1074 4385 0 -4382 4383 -4384 1074 4386 0 -4382 4383 -4384 1074 -4387 0 c -2-1 --> break c ( b^{1, 1074}_2 ∧ b^{1, 1074}_1 ∧ -b^{1, 1074}_0 ∧ -p_1074) -> break c in CNF: c -b^{1, 1074}_2 ∨ -b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ p_1074 ∨ break c in DIMACS: -4382 -4383 4384 1074 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1074}_2 ∧ -b^{1, 1074}_1 ∧ -b^{1, 1074}_0 ∧ true) c in CNF: c -b^{1, 1074}_2 ∨ b^{1, 1074}_1 ∨ b^{1, 1074}_0 ∨ false c in DIMACS: -4382 4383 4384 0 c 3 does not represent an automaton state. c -(-b^{1, 1074}_2 ∧ b^{1, 1074}_1 ∧ b^{1, 1074}_0 ∧ true) c in CNF: c b^{1, 1074}_2 ∨ -b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ false c in DIMACS: 4382 -4383 -4384 0 c -3 does not represent an automaton state. c -( b^{1, 1074}_2 ∧ b^{1, 1074}_1 ∧ b^{1, 1074}_0 ∧ true) c in CNF: c -b^{1, 1074}_2 ∨ -b^{1, 1074}_1 ∨ -b^{1, 1074}_0 ∨ false c in DIMACS: -4382 -4383 -4384 0 c i = 1075 c -2+1 --> -1 c ( b^{1, 1075}_2 ∧ b^{1, 1075}_1 ∧ -b^{1, 1075}_0 ∧ p_1075) -> ( b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ b^{1, 1076}_0) c in CNF: c -b^{1, 1075}_2 ∨ -b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ -p_1075 ∨ b^{1, 1076}_2 c -b^{1, 1075}_2 ∨ -b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ -p_1075 ∨ -b^{1, 1076}_1 c -b^{1, 1075}_2 ∨ -b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ -p_1075 ∨ b^{1, 1076}_0 c in DIMACS: -4385 -4386 4387 -1075 4388 0 -4385 -4386 4387 -1075 -4389 0 -4385 -4386 4387 -1075 4390 0 c -1+1 --> 0 c ( b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ b^{1, 1075}_0 ∧ p_1075) -> (-b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ -b^{1, 1076}_0) c in CNF: c -b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ -p_1075 ∨ -b^{1, 1076}_2 c -b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ -p_1075 ∨ -b^{1, 1076}_1 c -b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ -p_1075 ∨ -b^{1, 1076}_0 c in DIMACS: -4385 4386 -4387 -1075 -4388 0 -4385 4386 -4387 -1075 -4389 0 -4385 4386 -4387 -1075 -4390 0 c 0+1 --> 1 c (-b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ -b^{1, 1075}_0 ∧ p_1075) -> (-b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ b^{1, 1076}_0) c in CNF: c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ -p_1075 ∨ -b^{1, 1076}_2 c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ -p_1075 ∨ -b^{1, 1076}_1 c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ -p_1075 ∨ b^{1, 1076}_0 c in DIMACS: 4385 4386 4387 -1075 -4388 0 4385 4386 4387 -1075 -4389 0 4385 4386 4387 -1075 4390 0 c 1+1 --> 2 c (-b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ b^{1, 1075}_0 ∧ p_1075) -> (-b^{1, 1076}_2 ∧ b^{1, 1076}_1 ∧ -b^{1, 1076}_0) c in CNF: c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ -p_1075 ∨ -b^{1, 1076}_2 c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ -p_1075 ∨ b^{1, 1076}_1 c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ -p_1075 ∨ -b^{1, 1076}_0 c in DIMACS: 4385 4386 -4387 -1075 -4388 0 4385 4386 -4387 -1075 4389 0 4385 4386 -4387 -1075 -4390 0 c 2+1 --> break c (-b^{1, 1075}_2 ∧ b^{1, 1075}_1 ∧ -b^{1, 1075}_0 ∧ p_1075) -> break c in CNF: c b^{1, 1075}_2 ∨ -b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ -p_1075 ∨ break c in DIMACS: 4385 -4386 4387 -1075 1162 0 c 2-1 --> 1 c (-b^{1, 1075}_2 ∧ b^{1, 1075}_1 ∧ -b^{1, 1075}_0 ∧ -p_1075) -> (-b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ b^{1, 1076}_0) c in CNF: c b^{1, 1075}_2 ∨ -b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ p_1075 ∨ -b^{1, 1076}_2 c b^{1, 1075}_2 ∨ -b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ p_1075 ∨ -b^{1, 1076}_1 c b^{1, 1075}_2 ∨ -b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ p_1075 ∨ b^{1, 1076}_0 c in DIMACS: 4385 -4386 4387 1075 -4388 0 4385 -4386 4387 1075 -4389 0 4385 -4386 4387 1075 4390 0 c 1-1 --> 0 c (-b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ b^{1, 1075}_0 ∧ -p_1075) -> (-b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ -b^{1, 1076}_0) c in CNF: c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ p_1075 ∨ -b^{1, 1076}_2 c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ p_1075 ∨ -b^{1, 1076}_1 c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ p_1075 ∨ -b^{1, 1076}_0 c in DIMACS: 4385 4386 -4387 1075 -4388 0 4385 4386 -4387 1075 -4389 0 4385 4386 -4387 1075 -4390 0 c 0-1 --> -1 c (-b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ -b^{1, 1075}_0 ∧ -p_1075) -> ( b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ b^{1, 1076}_0) c in CNF: c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ p_1075 ∨ b^{1, 1076}_2 c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ p_1075 ∨ -b^{1, 1076}_1 c b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ p_1075 ∨ b^{1, 1076}_0 c in DIMACS: 4385 4386 4387 1075 4388 0 4385 4386 4387 1075 -4389 0 4385 4386 4387 1075 4390 0 c -1-1 --> -2 c ( b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ b^{1, 1075}_0 ∧ -p_1075) -> ( b^{1, 1076}_2 ∧ b^{1, 1076}_1 ∧ -b^{1, 1076}_0) c in CNF: c -b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ p_1075 ∨ b^{1, 1076}_2 c -b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ p_1075 ∨ b^{1, 1076}_1 c -b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ p_1075 ∨ -b^{1, 1076}_0 c in DIMACS: -4385 4386 -4387 1075 4388 0 -4385 4386 -4387 1075 4389 0 -4385 4386 -4387 1075 -4390 0 c -2-1 --> break c ( b^{1, 1075}_2 ∧ b^{1, 1075}_1 ∧ -b^{1, 1075}_0 ∧ -p_1075) -> break c in CNF: c -b^{1, 1075}_2 ∨ -b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ p_1075 ∨ break c in DIMACS: -4385 -4386 4387 1075 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1075}_2 ∧ -b^{1, 1075}_1 ∧ -b^{1, 1075}_0 ∧ true) c in CNF: c -b^{1, 1075}_2 ∨ b^{1, 1075}_1 ∨ b^{1, 1075}_0 ∨ false c in DIMACS: -4385 4386 4387 0 c 3 does not represent an automaton state. c -(-b^{1, 1075}_2 ∧ b^{1, 1075}_1 ∧ b^{1, 1075}_0 ∧ true) c in CNF: c b^{1, 1075}_2 ∨ -b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ false c in DIMACS: 4385 -4386 -4387 0 c -3 does not represent an automaton state. c -( b^{1, 1075}_2 ∧ b^{1, 1075}_1 ∧ b^{1, 1075}_0 ∧ true) c in CNF: c -b^{1, 1075}_2 ∨ -b^{1, 1075}_1 ∨ -b^{1, 1075}_0 ∨ false c in DIMACS: -4385 -4386 -4387 0 c i = 1076 c -2+1 --> -1 c ( b^{1, 1076}_2 ∧ b^{1, 1076}_1 ∧ -b^{1, 1076}_0 ∧ p_1076) -> ( b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ b^{1, 1077}_0) c in CNF: c -b^{1, 1076}_2 ∨ -b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ -p_1076 ∨ b^{1, 1077}_2 c -b^{1, 1076}_2 ∨ -b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ -p_1076 ∨ -b^{1, 1077}_1 c -b^{1, 1076}_2 ∨ -b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ -p_1076 ∨ b^{1, 1077}_0 c in DIMACS: -4388 -4389 4390 -1076 4391 0 -4388 -4389 4390 -1076 -4392 0 -4388 -4389 4390 -1076 4393 0 c -1+1 --> 0 c ( b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ b^{1, 1076}_0 ∧ p_1076) -> (-b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ -b^{1, 1077}_0) c in CNF: c -b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ -p_1076 ∨ -b^{1, 1077}_2 c -b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ -p_1076 ∨ -b^{1, 1077}_1 c -b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ -p_1076 ∨ -b^{1, 1077}_0 c in DIMACS: -4388 4389 -4390 -1076 -4391 0 -4388 4389 -4390 -1076 -4392 0 -4388 4389 -4390 -1076 -4393 0 c 0+1 --> 1 c (-b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ -b^{1, 1076}_0 ∧ p_1076) -> (-b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ b^{1, 1077}_0) c in CNF: c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ -p_1076 ∨ -b^{1, 1077}_2 c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ -p_1076 ∨ -b^{1, 1077}_1 c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ -p_1076 ∨ b^{1, 1077}_0 c in DIMACS: 4388 4389 4390 -1076 -4391 0 4388 4389 4390 -1076 -4392 0 4388 4389 4390 -1076 4393 0 c 1+1 --> 2 c (-b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ b^{1, 1076}_0 ∧ p_1076) -> (-b^{1, 1077}_2 ∧ b^{1, 1077}_1 ∧ -b^{1, 1077}_0) c in CNF: c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ -p_1076 ∨ -b^{1, 1077}_2 c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ -p_1076 ∨ b^{1, 1077}_1 c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ -p_1076 ∨ -b^{1, 1077}_0 c in DIMACS: 4388 4389 -4390 -1076 -4391 0 4388 4389 -4390 -1076 4392 0 4388 4389 -4390 -1076 -4393 0 c 2+1 --> break c (-b^{1, 1076}_2 ∧ b^{1, 1076}_1 ∧ -b^{1, 1076}_0 ∧ p_1076) -> break c in CNF: c b^{1, 1076}_2 ∨ -b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ -p_1076 ∨ break c in DIMACS: 4388 -4389 4390 -1076 1162 0 c 2-1 --> 1 c (-b^{1, 1076}_2 ∧ b^{1, 1076}_1 ∧ -b^{1, 1076}_0 ∧ -p_1076) -> (-b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ b^{1, 1077}_0) c in CNF: c b^{1, 1076}_2 ∨ -b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ p_1076 ∨ -b^{1, 1077}_2 c b^{1, 1076}_2 ∨ -b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ p_1076 ∨ -b^{1, 1077}_1 c b^{1, 1076}_2 ∨ -b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ p_1076 ∨ b^{1, 1077}_0 c in DIMACS: 4388 -4389 4390 1076 -4391 0 4388 -4389 4390 1076 -4392 0 4388 -4389 4390 1076 4393 0 c 1-1 --> 0 c (-b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ b^{1, 1076}_0 ∧ -p_1076) -> (-b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ -b^{1, 1077}_0) c in CNF: c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ p_1076 ∨ -b^{1, 1077}_2 c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ p_1076 ∨ -b^{1, 1077}_1 c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ p_1076 ∨ -b^{1, 1077}_0 c in DIMACS: 4388 4389 -4390 1076 -4391 0 4388 4389 -4390 1076 -4392 0 4388 4389 -4390 1076 -4393 0 c 0-1 --> -1 c (-b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ -b^{1, 1076}_0 ∧ -p_1076) -> ( b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ b^{1, 1077}_0) c in CNF: c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ p_1076 ∨ b^{1, 1077}_2 c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ p_1076 ∨ -b^{1, 1077}_1 c b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ p_1076 ∨ b^{1, 1077}_0 c in DIMACS: 4388 4389 4390 1076 4391 0 4388 4389 4390 1076 -4392 0 4388 4389 4390 1076 4393 0 c -1-1 --> -2 c ( b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ b^{1, 1076}_0 ∧ -p_1076) -> ( b^{1, 1077}_2 ∧ b^{1, 1077}_1 ∧ -b^{1, 1077}_0) c in CNF: c -b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ p_1076 ∨ b^{1, 1077}_2 c -b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ p_1076 ∨ b^{1, 1077}_1 c -b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ p_1076 ∨ -b^{1, 1077}_0 c in DIMACS: -4388 4389 -4390 1076 4391 0 -4388 4389 -4390 1076 4392 0 -4388 4389 -4390 1076 -4393 0 c -2-1 --> break c ( b^{1, 1076}_2 ∧ b^{1, 1076}_1 ∧ -b^{1, 1076}_0 ∧ -p_1076) -> break c in CNF: c -b^{1, 1076}_2 ∨ -b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ p_1076 ∨ break c in DIMACS: -4388 -4389 4390 1076 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1076}_2 ∧ -b^{1, 1076}_1 ∧ -b^{1, 1076}_0 ∧ true) c in CNF: c -b^{1, 1076}_2 ∨ b^{1, 1076}_1 ∨ b^{1, 1076}_0 ∨ false c in DIMACS: -4388 4389 4390 0 c 3 does not represent an automaton state. c -(-b^{1, 1076}_2 ∧ b^{1, 1076}_1 ∧ b^{1, 1076}_0 ∧ true) c in CNF: c b^{1, 1076}_2 ∨ -b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ false c in DIMACS: 4388 -4389 -4390 0 c -3 does not represent an automaton state. c -( b^{1, 1076}_2 ∧ b^{1, 1076}_1 ∧ b^{1, 1076}_0 ∧ true) c in CNF: c -b^{1, 1076}_2 ∨ -b^{1, 1076}_1 ∨ -b^{1, 1076}_0 ∨ false c in DIMACS: -4388 -4389 -4390 0 c i = 1077 c -2+1 --> -1 c ( b^{1, 1077}_2 ∧ b^{1, 1077}_1 ∧ -b^{1, 1077}_0 ∧ p_1077) -> ( b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ b^{1, 1078}_0) c in CNF: c -b^{1, 1077}_2 ∨ -b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ -p_1077 ∨ b^{1, 1078}_2 c -b^{1, 1077}_2 ∨ -b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ -p_1077 ∨ -b^{1, 1078}_1 c -b^{1, 1077}_2 ∨ -b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ -p_1077 ∨ b^{1, 1078}_0 c in DIMACS: -4391 -4392 4393 -1077 4394 0 -4391 -4392 4393 -1077 -4395 0 -4391 -4392 4393 -1077 4396 0 c -1+1 --> 0 c ( b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ b^{1, 1077}_0 ∧ p_1077) -> (-b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ -b^{1, 1078}_0) c in CNF: c -b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ -p_1077 ∨ -b^{1, 1078}_2 c -b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ -p_1077 ∨ -b^{1, 1078}_1 c -b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ -p_1077 ∨ -b^{1, 1078}_0 c in DIMACS: -4391 4392 -4393 -1077 -4394 0 -4391 4392 -4393 -1077 -4395 0 -4391 4392 -4393 -1077 -4396 0 c 0+1 --> 1 c (-b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ -b^{1, 1077}_0 ∧ p_1077) -> (-b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ b^{1, 1078}_0) c in CNF: c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ -p_1077 ∨ -b^{1, 1078}_2 c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ -p_1077 ∨ -b^{1, 1078}_1 c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ -p_1077 ∨ b^{1, 1078}_0 c in DIMACS: 4391 4392 4393 -1077 -4394 0 4391 4392 4393 -1077 -4395 0 4391 4392 4393 -1077 4396 0 c 1+1 --> 2 c (-b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ b^{1, 1077}_0 ∧ p_1077) -> (-b^{1, 1078}_2 ∧ b^{1, 1078}_1 ∧ -b^{1, 1078}_0) c in CNF: c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ -p_1077 ∨ -b^{1, 1078}_2 c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ -p_1077 ∨ b^{1, 1078}_1 c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ -p_1077 ∨ -b^{1, 1078}_0 c in DIMACS: 4391 4392 -4393 -1077 -4394 0 4391 4392 -4393 -1077 4395 0 4391 4392 -4393 -1077 -4396 0 c 2+1 --> break c (-b^{1, 1077}_2 ∧ b^{1, 1077}_1 ∧ -b^{1, 1077}_0 ∧ p_1077) -> break c in CNF: c b^{1, 1077}_2 ∨ -b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ -p_1077 ∨ break c in DIMACS: 4391 -4392 4393 -1077 1162 0 c 2-1 --> 1 c (-b^{1, 1077}_2 ∧ b^{1, 1077}_1 ∧ -b^{1, 1077}_0 ∧ -p_1077) -> (-b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ b^{1, 1078}_0) c in CNF: c b^{1, 1077}_2 ∨ -b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ p_1077 ∨ -b^{1, 1078}_2 c b^{1, 1077}_2 ∨ -b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ p_1077 ∨ -b^{1, 1078}_1 c b^{1, 1077}_2 ∨ -b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ p_1077 ∨ b^{1, 1078}_0 c in DIMACS: 4391 -4392 4393 1077 -4394 0 4391 -4392 4393 1077 -4395 0 4391 -4392 4393 1077 4396 0 c 1-1 --> 0 c (-b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ b^{1, 1077}_0 ∧ -p_1077) -> (-b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ -b^{1, 1078}_0) c in CNF: c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ p_1077 ∨ -b^{1, 1078}_2 c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ p_1077 ∨ -b^{1, 1078}_1 c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ p_1077 ∨ -b^{1, 1078}_0 c in DIMACS: 4391 4392 -4393 1077 -4394 0 4391 4392 -4393 1077 -4395 0 4391 4392 -4393 1077 -4396 0 c 0-1 --> -1 c (-b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ -b^{1, 1077}_0 ∧ -p_1077) -> ( b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ b^{1, 1078}_0) c in CNF: c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ p_1077 ∨ b^{1, 1078}_2 c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ p_1077 ∨ -b^{1, 1078}_1 c b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ p_1077 ∨ b^{1, 1078}_0 c in DIMACS: 4391 4392 4393 1077 4394 0 4391 4392 4393 1077 -4395 0 4391 4392 4393 1077 4396 0 c -1-1 --> -2 c ( b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ b^{1, 1077}_0 ∧ -p_1077) -> ( b^{1, 1078}_2 ∧ b^{1, 1078}_1 ∧ -b^{1, 1078}_0) c in CNF: c -b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ p_1077 ∨ b^{1, 1078}_2 c -b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ p_1077 ∨ b^{1, 1078}_1 c -b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ p_1077 ∨ -b^{1, 1078}_0 c in DIMACS: -4391 4392 -4393 1077 4394 0 -4391 4392 -4393 1077 4395 0 -4391 4392 -4393 1077 -4396 0 c -2-1 --> break c ( b^{1, 1077}_2 ∧ b^{1, 1077}_1 ∧ -b^{1, 1077}_0 ∧ -p_1077) -> break c in CNF: c -b^{1, 1077}_2 ∨ -b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ p_1077 ∨ break c in DIMACS: -4391 -4392 4393 1077 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1077}_2 ∧ -b^{1, 1077}_1 ∧ -b^{1, 1077}_0 ∧ true) c in CNF: c -b^{1, 1077}_2 ∨ b^{1, 1077}_1 ∨ b^{1, 1077}_0 ∨ false c in DIMACS: -4391 4392 4393 0 c 3 does not represent an automaton state. c -(-b^{1, 1077}_2 ∧ b^{1, 1077}_1 ∧ b^{1, 1077}_0 ∧ true) c in CNF: c b^{1, 1077}_2 ∨ -b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ false c in DIMACS: 4391 -4392 -4393 0 c -3 does not represent an automaton state. c -( b^{1, 1077}_2 ∧ b^{1, 1077}_1 ∧ b^{1, 1077}_0 ∧ true) c in CNF: c -b^{1, 1077}_2 ∨ -b^{1, 1077}_1 ∨ -b^{1, 1077}_0 ∨ false c in DIMACS: -4391 -4392 -4393 0 c i = 1078 c -2+1 --> -1 c ( b^{1, 1078}_2 ∧ b^{1, 1078}_1 ∧ -b^{1, 1078}_0 ∧ p_1078) -> ( b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ b^{1, 1079}_0) c in CNF: c -b^{1, 1078}_2 ∨ -b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ -p_1078 ∨ b^{1, 1079}_2 c -b^{1, 1078}_2 ∨ -b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ -p_1078 ∨ -b^{1, 1079}_1 c -b^{1, 1078}_2 ∨ -b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ -p_1078 ∨ b^{1, 1079}_0 c in DIMACS: -4394 -4395 4396 -1078 4397 0 -4394 -4395 4396 -1078 -4398 0 -4394 -4395 4396 -1078 4399 0 c -1+1 --> 0 c ( b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ b^{1, 1078}_0 ∧ p_1078) -> (-b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ -b^{1, 1079}_0) c in CNF: c -b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ -p_1078 ∨ -b^{1, 1079}_2 c -b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ -p_1078 ∨ -b^{1, 1079}_1 c -b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ -p_1078 ∨ -b^{1, 1079}_0 c in DIMACS: -4394 4395 -4396 -1078 -4397 0 -4394 4395 -4396 -1078 -4398 0 -4394 4395 -4396 -1078 -4399 0 c 0+1 --> 1 c (-b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ -b^{1, 1078}_0 ∧ p_1078) -> (-b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ b^{1, 1079}_0) c in CNF: c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ -p_1078 ∨ -b^{1, 1079}_2 c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ -p_1078 ∨ -b^{1, 1079}_1 c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ -p_1078 ∨ b^{1, 1079}_0 c in DIMACS: 4394 4395 4396 -1078 -4397 0 4394 4395 4396 -1078 -4398 0 4394 4395 4396 -1078 4399 0 c 1+1 --> 2 c (-b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ b^{1, 1078}_0 ∧ p_1078) -> (-b^{1, 1079}_2 ∧ b^{1, 1079}_1 ∧ -b^{1, 1079}_0) c in CNF: c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ -p_1078 ∨ -b^{1, 1079}_2 c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ -p_1078 ∨ b^{1, 1079}_1 c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ -p_1078 ∨ -b^{1, 1079}_0 c in DIMACS: 4394 4395 -4396 -1078 -4397 0 4394 4395 -4396 -1078 4398 0 4394 4395 -4396 -1078 -4399 0 c 2+1 --> break c (-b^{1, 1078}_2 ∧ b^{1, 1078}_1 ∧ -b^{1, 1078}_0 ∧ p_1078) -> break c in CNF: c b^{1, 1078}_2 ∨ -b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ -p_1078 ∨ break c in DIMACS: 4394 -4395 4396 -1078 1162 0 c 2-1 --> 1 c (-b^{1, 1078}_2 ∧ b^{1, 1078}_1 ∧ -b^{1, 1078}_0 ∧ -p_1078) -> (-b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ b^{1, 1079}_0) c in CNF: c b^{1, 1078}_2 ∨ -b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ p_1078 ∨ -b^{1, 1079}_2 c b^{1, 1078}_2 ∨ -b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ p_1078 ∨ -b^{1, 1079}_1 c b^{1, 1078}_2 ∨ -b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ p_1078 ∨ b^{1, 1079}_0 c in DIMACS: 4394 -4395 4396 1078 -4397 0 4394 -4395 4396 1078 -4398 0 4394 -4395 4396 1078 4399 0 c 1-1 --> 0 c (-b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ b^{1, 1078}_0 ∧ -p_1078) -> (-b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ -b^{1, 1079}_0) c in CNF: c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ p_1078 ∨ -b^{1, 1079}_2 c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ p_1078 ∨ -b^{1, 1079}_1 c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ p_1078 ∨ -b^{1, 1079}_0 c in DIMACS: 4394 4395 -4396 1078 -4397 0 4394 4395 -4396 1078 -4398 0 4394 4395 -4396 1078 -4399 0 c 0-1 --> -1 c (-b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ -b^{1, 1078}_0 ∧ -p_1078) -> ( b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ b^{1, 1079}_0) c in CNF: c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ p_1078 ∨ b^{1, 1079}_2 c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ p_1078 ∨ -b^{1, 1079}_1 c b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ p_1078 ∨ b^{1, 1079}_0 c in DIMACS: 4394 4395 4396 1078 4397 0 4394 4395 4396 1078 -4398 0 4394 4395 4396 1078 4399 0 c -1-1 --> -2 c ( b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ b^{1, 1078}_0 ∧ -p_1078) -> ( b^{1, 1079}_2 ∧ b^{1, 1079}_1 ∧ -b^{1, 1079}_0) c in CNF: c -b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ p_1078 ∨ b^{1, 1079}_2 c -b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ p_1078 ∨ b^{1, 1079}_1 c -b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ p_1078 ∨ -b^{1, 1079}_0 c in DIMACS: -4394 4395 -4396 1078 4397 0 -4394 4395 -4396 1078 4398 0 -4394 4395 -4396 1078 -4399 0 c -2-1 --> break c ( b^{1, 1078}_2 ∧ b^{1, 1078}_1 ∧ -b^{1, 1078}_0 ∧ -p_1078) -> break c in CNF: c -b^{1, 1078}_2 ∨ -b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ p_1078 ∨ break c in DIMACS: -4394 -4395 4396 1078 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1078}_2 ∧ -b^{1, 1078}_1 ∧ -b^{1, 1078}_0 ∧ true) c in CNF: c -b^{1, 1078}_2 ∨ b^{1, 1078}_1 ∨ b^{1, 1078}_0 ∨ false c in DIMACS: -4394 4395 4396 0 c 3 does not represent an automaton state. c -(-b^{1, 1078}_2 ∧ b^{1, 1078}_1 ∧ b^{1, 1078}_0 ∧ true) c in CNF: c b^{1, 1078}_2 ∨ -b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ false c in DIMACS: 4394 -4395 -4396 0 c -3 does not represent an automaton state. c -( b^{1, 1078}_2 ∧ b^{1, 1078}_1 ∧ b^{1, 1078}_0 ∧ true) c in CNF: c -b^{1, 1078}_2 ∨ -b^{1, 1078}_1 ∨ -b^{1, 1078}_0 ∨ false c in DIMACS: -4394 -4395 -4396 0 c i = 1079 c -2+1 --> -1 c ( b^{1, 1079}_2 ∧ b^{1, 1079}_1 ∧ -b^{1, 1079}_0 ∧ p_1079) -> ( b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ b^{1, 1080}_0) c in CNF: c -b^{1, 1079}_2 ∨ -b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ -p_1079 ∨ b^{1, 1080}_2 c -b^{1, 1079}_2 ∨ -b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ -p_1079 ∨ -b^{1, 1080}_1 c -b^{1, 1079}_2 ∨ -b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ -p_1079 ∨ b^{1, 1080}_0 c in DIMACS: -4397 -4398 4399 -1079 4400 0 -4397 -4398 4399 -1079 -4401 0 -4397 -4398 4399 -1079 4402 0 c -1+1 --> 0 c ( b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ b^{1, 1079}_0 ∧ p_1079) -> (-b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ -b^{1, 1080}_0) c in CNF: c -b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ -p_1079 ∨ -b^{1, 1080}_2 c -b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ -p_1079 ∨ -b^{1, 1080}_1 c -b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ -p_1079 ∨ -b^{1, 1080}_0 c in DIMACS: -4397 4398 -4399 -1079 -4400 0 -4397 4398 -4399 -1079 -4401 0 -4397 4398 -4399 -1079 -4402 0 c 0+1 --> 1 c (-b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ -b^{1, 1079}_0 ∧ p_1079) -> (-b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ b^{1, 1080}_0) c in CNF: c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ -p_1079 ∨ -b^{1, 1080}_2 c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ -p_1079 ∨ -b^{1, 1080}_1 c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ -p_1079 ∨ b^{1, 1080}_0 c in DIMACS: 4397 4398 4399 -1079 -4400 0 4397 4398 4399 -1079 -4401 0 4397 4398 4399 -1079 4402 0 c 1+1 --> 2 c (-b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ b^{1, 1079}_0 ∧ p_1079) -> (-b^{1, 1080}_2 ∧ b^{1, 1080}_1 ∧ -b^{1, 1080}_0) c in CNF: c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ -p_1079 ∨ -b^{1, 1080}_2 c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ -p_1079 ∨ b^{1, 1080}_1 c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ -p_1079 ∨ -b^{1, 1080}_0 c in DIMACS: 4397 4398 -4399 -1079 -4400 0 4397 4398 -4399 -1079 4401 0 4397 4398 -4399 -1079 -4402 0 c 2+1 --> break c (-b^{1, 1079}_2 ∧ b^{1, 1079}_1 ∧ -b^{1, 1079}_0 ∧ p_1079) -> break c in CNF: c b^{1, 1079}_2 ∨ -b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ -p_1079 ∨ break c in DIMACS: 4397 -4398 4399 -1079 1162 0 c 2-1 --> 1 c (-b^{1, 1079}_2 ∧ b^{1, 1079}_1 ∧ -b^{1, 1079}_0 ∧ -p_1079) -> (-b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ b^{1, 1080}_0) c in CNF: c b^{1, 1079}_2 ∨ -b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ p_1079 ∨ -b^{1, 1080}_2 c b^{1, 1079}_2 ∨ -b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ p_1079 ∨ -b^{1, 1080}_1 c b^{1, 1079}_2 ∨ -b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ p_1079 ∨ b^{1, 1080}_0 c in DIMACS: 4397 -4398 4399 1079 -4400 0 4397 -4398 4399 1079 -4401 0 4397 -4398 4399 1079 4402 0 c 1-1 --> 0 c (-b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ b^{1, 1079}_0 ∧ -p_1079) -> (-b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ -b^{1, 1080}_0) c in CNF: c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ p_1079 ∨ -b^{1, 1080}_2 c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ p_1079 ∨ -b^{1, 1080}_1 c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ p_1079 ∨ -b^{1, 1080}_0 c in DIMACS: 4397 4398 -4399 1079 -4400 0 4397 4398 -4399 1079 -4401 0 4397 4398 -4399 1079 -4402 0 c 0-1 --> -1 c (-b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ -b^{1, 1079}_0 ∧ -p_1079) -> ( b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ b^{1, 1080}_0) c in CNF: c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ p_1079 ∨ b^{1, 1080}_2 c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ p_1079 ∨ -b^{1, 1080}_1 c b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ p_1079 ∨ b^{1, 1080}_0 c in DIMACS: 4397 4398 4399 1079 4400 0 4397 4398 4399 1079 -4401 0 4397 4398 4399 1079 4402 0 c -1-1 --> -2 c ( b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ b^{1, 1079}_0 ∧ -p_1079) -> ( b^{1, 1080}_2 ∧ b^{1, 1080}_1 ∧ -b^{1, 1080}_0) c in CNF: c -b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ p_1079 ∨ b^{1, 1080}_2 c -b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ p_1079 ∨ b^{1, 1080}_1 c -b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ p_1079 ∨ -b^{1, 1080}_0 c in DIMACS: -4397 4398 -4399 1079 4400 0 -4397 4398 -4399 1079 4401 0 -4397 4398 -4399 1079 -4402 0 c -2-1 --> break c ( b^{1, 1079}_2 ∧ b^{1, 1079}_1 ∧ -b^{1, 1079}_0 ∧ -p_1079) -> break c in CNF: c -b^{1, 1079}_2 ∨ -b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ p_1079 ∨ break c in DIMACS: -4397 -4398 4399 1079 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1079}_2 ∧ -b^{1, 1079}_1 ∧ -b^{1, 1079}_0 ∧ true) c in CNF: c -b^{1, 1079}_2 ∨ b^{1, 1079}_1 ∨ b^{1, 1079}_0 ∨ false c in DIMACS: -4397 4398 4399 0 c 3 does not represent an automaton state. c -(-b^{1, 1079}_2 ∧ b^{1, 1079}_1 ∧ b^{1, 1079}_0 ∧ true) c in CNF: c b^{1, 1079}_2 ∨ -b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ false c in DIMACS: 4397 -4398 -4399 0 c -3 does not represent an automaton state. c -( b^{1, 1079}_2 ∧ b^{1, 1079}_1 ∧ b^{1, 1079}_0 ∧ true) c in CNF: c -b^{1, 1079}_2 ∨ -b^{1, 1079}_1 ∨ -b^{1, 1079}_0 ∨ false c in DIMACS: -4397 -4398 -4399 0 c i = 1080 c -2+1 --> -1 c ( b^{1, 1080}_2 ∧ b^{1, 1080}_1 ∧ -b^{1, 1080}_0 ∧ p_1080) -> ( b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ b^{1, 1081}_0) c in CNF: c -b^{1, 1080}_2 ∨ -b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ -p_1080 ∨ b^{1, 1081}_2 c -b^{1, 1080}_2 ∨ -b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ -p_1080 ∨ -b^{1, 1081}_1 c -b^{1, 1080}_2 ∨ -b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ -p_1080 ∨ b^{1, 1081}_0 c in DIMACS: -4400 -4401 4402 -1080 4403 0 -4400 -4401 4402 -1080 -4404 0 -4400 -4401 4402 -1080 4405 0 c -1+1 --> 0 c ( b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ b^{1, 1080}_0 ∧ p_1080) -> (-b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ -b^{1, 1081}_0) c in CNF: c -b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ -p_1080 ∨ -b^{1, 1081}_2 c -b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ -p_1080 ∨ -b^{1, 1081}_1 c -b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ -p_1080 ∨ -b^{1, 1081}_0 c in DIMACS: -4400 4401 -4402 -1080 -4403 0 -4400 4401 -4402 -1080 -4404 0 -4400 4401 -4402 -1080 -4405 0 c 0+1 --> 1 c (-b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ -b^{1, 1080}_0 ∧ p_1080) -> (-b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ b^{1, 1081}_0) c in CNF: c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ -p_1080 ∨ -b^{1, 1081}_2 c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ -p_1080 ∨ -b^{1, 1081}_1 c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ -p_1080 ∨ b^{1, 1081}_0 c in DIMACS: 4400 4401 4402 -1080 -4403 0 4400 4401 4402 -1080 -4404 0 4400 4401 4402 -1080 4405 0 c 1+1 --> 2 c (-b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ b^{1, 1080}_0 ∧ p_1080) -> (-b^{1, 1081}_2 ∧ b^{1, 1081}_1 ∧ -b^{1, 1081}_0) c in CNF: c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ -p_1080 ∨ -b^{1, 1081}_2 c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ -p_1080 ∨ b^{1, 1081}_1 c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ -p_1080 ∨ -b^{1, 1081}_0 c in DIMACS: 4400 4401 -4402 -1080 -4403 0 4400 4401 -4402 -1080 4404 0 4400 4401 -4402 -1080 -4405 0 c 2+1 --> break c (-b^{1, 1080}_2 ∧ b^{1, 1080}_1 ∧ -b^{1, 1080}_0 ∧ p_1080) -> break c in CNF: c b^{1, 1080}_2 ∨ -b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ -p_1080 ∨ break c in DIMACS: 4400 -4401 4402 -1080 1162 0 c 2-1 --> 1 c (-b^{1, 1080}_2 ∧ b^{1, 1080}_1 ∧ -b^{1, 1080}_0 ∧ -p_1080) -> (-b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ b^{1, 1081}_0) c in CNF: c b^{1, 1080}_2 ∨ -b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ p_1080 ∨ -b^{1, 1081}_2 c b^{1, 1080}_2 ∨ -b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ p_1080 ∨ -b^{1, 1081}_1 c b^{1, 1080}_2 ∨ -b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ p_1080 ∨ b^{1, 1081}_0 c in DIMACS: 4400 -4401 4402 1080 -4403 0 4400 -4401 4402 1080 -4404 0 4400 -4401 4402 1080 4405 0 c 1-1 --> 0 c (-b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ b^{1, 1080}_0 ∧ -p_1080) -> (-b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ -b^{1, 1081}_0) c in CNF: c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ p_1080 ∨ -b^{1, 1081}_2 c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ p_1080 ∨ -b^{1, 1081}_1 c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ p_1080 ∨ -b^{1, 1081}_0 c in DIMACS: 4400 4401 -4402 1080 -4403 0 4400 4401 -4402 1080 -4404 0 4400 4401 -4402 1080 -4405 0 c 0-1 --> -1 c (-b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ -b^{1, 1080}_0 ∧ -p_1080) -> ( b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ b^{1, 1081}_0) c in CNF: c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ p_1080 ∨ b^{1, 1081}_2 c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ p_1080 ∨ -b^{1, 1081}_1 c b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ p_1080 ∨ b^{1, 1081}_0 c in DIMACS: 4400 4401 4402 1080 4403 0 4400 4401 4402 1080 -4404 0 4400 4401 4402 1080 4405 0 c -1-1 --> -2 c ( b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ b^{1, 1080}_0 ∧ -p_1080) -> ( b^{1, 1081}_2 ∧ b^{1, 1081}_1 ∧ -b^{1, 1081}_0) c in CNF: c -b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ p_1080 ∨ b^{1, 1081}_2 c -b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ p_1080 ∨ b^{1, 1081}_1 c -b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ p_1080 ∨ -b^{1, 1081}_0 c in DIMACS: -4400 4401 -4402 1080 4403 0 -4400 4401 -4402 1080 4404 0 -4400 4401 -4402 1080 -4405 0 c -2-1 --> break c ( b^{1, 1080}_2 ∧ b^{1, 1080}_1 ∧ -b^{1, 1080}_0 ∧ -p_1080) -> break c in CNF: c -b^{1, 1080}_2 ∨ -b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ p_1080 ∨ break c in DIMACS: -4400 -4401 4402 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1080}_2 ∧ -b^{1, 1080}_1 ∧ -b^{1, 1080}_0 ∧ true) c in CNF: c -b^{1, 1080}_2 ∨ b^{1, 1080}_1 ∨ b^{1, 1080}_0 ∨ false c in DIMACS: -4400 4401 4402 0 c 3 does not represent an automaton state. c -(-b^{1, 1080}_2 ∧ b^{1, 1080}_1 ∧ b^{1, 1080}_0 ∧ true) c in CNF: c b^{1, 1080}_2 ∨ -b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ false c in DIMACS: 4400 -4401 -4402 0 c -3 does not represent an automaton state. c -( b^{1, 1080}_2 ∧ b^{1, 1080}_1 ∧ b^{1, 1080}_0 ∧ true) c in CNF: c -b^{1, 1080}_2 ∨ -b^{1, 1080}_1 ∨ -b^{1, 1080}_0 ∨ false c in DIMACS: -4400 -4401 -4402 0 c i = 1081 c -2+1 --> -1 c ( b^{1, 1081}_2 ∧ b^{1, 1081}_1 ∧ -b^{1, 1081}_0 ∧ p_1081) -> ( b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ b^{1, 1082}_0) c in CNF: c -b^{1, 1081}_2 ∨ -b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ -p_1081 ∨ b^{1, 1082}_2 c -b^{1, 1081}_2 ∨ -b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ -p_1081 ∨ -b^{1, 1082}_1 c -b^{1, 1081}_2 ∨ -b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ -p_1081 ∨ b^{1, 1082}_0 c in DIMACS: -4403 -4404 4405 -1081 4406 0 -4403 -4404 4405 -1081 -4407 0 -4403 -4404 4405 -1081 4408 0 c -1+1 --> 0 c ( b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ b^{1, 1081}_0 ∧ p_1081) -> (-b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ -b^{1, 1082}_0) c in CNF: c -b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ -p_1081 ∨ -b^{1, 1082}_2 c -b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ -p_1081 ∨ -b^{1, 1082}_1 c -b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ -p_1081 ∨ -b^{1, 1082}_0 c in DIMACS: -4403 4404 -4405 -1081 -4406 0 -4403 4404 -4405 -1081 -4407 0 -4403 4404 -4405 -1081 -4408 0 c 0+1 --> 1 c (-b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ -b^{1, 1081}_0 ∧ p_1081) -> (-b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ b^{1, 1082}_0) c in CNF: c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ -p_1081 ∨ -b^{1, 1082}_2 c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ -p_1081 ∨ -b^{1, 1082}_1 c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ -p_1081 ∨ b^{1, 1082}_0 c in DIMACS: 4403 4404 4405 -1081 -4406 0 4403 4404 4405 -1081 -4407 0 4403 4404 4405 -1081 4408 0 c 1+1 --> 2 c (-b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ b^{1, 1081}_0 ∧ p_1081) -> (-b^{1, 1082}_2 ∧ b^{1, 1082}_1 ∧ -b^{1, 1082}_0) c in CNF: c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ -p_1081 ∨ -b^{1, 1082}_2 c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ -p_1081 ∨ b^{1, 1082}_1 c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ -p_1081 ∨ -b^{1, 1082}_0 c in DIMACS: 4403 4404 -4405 -1081 -4406 0 4403 4404 -4405 -1081 4407 0 4403 4404 -4405 -1081 -4408 0 c 2+1 --> break c (-b^{1, 1081}_2 ∧ b^{1, 1081}_1 ∧ -b^{1, 1081}_0 ∧ p_1081) -> break c in CNF: c b^{1, 1081}_2 ∨ -b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ -p_1081 ∨ break c in DIMACS: 4403 -4404 4405 -1081 1162 0 c 2-1 --> 1 c (-b^{1, 1081}_2 ∧ b^{1, 1081}_1 ∧ -b^{1, 1081}_0 ∧ -p_1081) -> (-b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ b^{1, 1082}_0) c in CNF: c b^{1, 1081}_2 ∨ -b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ p_1081 ∨ -b^{1, 1082}_2 c b^{1, 1081}_2 ∨ -b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ p_1081 ∨ -b^{1, 1082}_1 c b^{1, 1081}_2 ∨ -b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ p_1081 ∨ b^{1, 1082}_0 c in DIMACS: 4403 -4404 4405 1081 -4406 0 4403 -4404 4405 1081 -4407 0 4403 -4404 4405 1081 4408 0 c 1-1 --> 0 c (-b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ b^{1, 1081}_0 ∧ -p_1081) -> (-b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ -b^{1, 1082}_0) c in CNF: c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ p_1081 ∨ -b^{1, 1082}_2 c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ p_1081 ∨ -b^{1, 1082}_1 c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ p_1081 ∨ -b^{1, 1082}_0 c in DIMACS: 4403 4404 -4405 1081 -4406 0 4403 4404 -4405 1081 -4407 0 4403 4404 -4405 1081 -4408 0 c 0-1 --> -1 c (-b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ -b^{1, 1081}_0 ∧ -p_1081) -> ( b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ b^{1, 1082}_0) c in CNF: c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ p_1081 ∨ b^{1, 1082}_2 c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ p_1081 ∨ -b^{1, 1082}_1 c b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ p_1081 ∨ b^{1, 1082}_0 c in DIMACS: 4403 4404 4405 1081 4406 0 4403 4404 4405 1081 -4407 0 4403 4404 4405 1081 4408 0 c -1-1 --> -2 c ( b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ b^{1, 1081}_0 ∧ -p_1081) -> ( b^{1, 1082}_2 ∧ b^{1, 1082}_1 ∧ -b^{1, 1082}_0) c in CNF: c -b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ p_1081 ∨ b^{1, 1082}_2 c -b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ p_1081 ∨ b^{1, 1082}_1 c -b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ p_1081 ∨ -b^{1, 1082}_0 c in DIMACS: -4403 4404 -4405 1081 4406 0 -4403 4404 -4405 1081 4407 0 -4403 4404 -4405 1081 -4408 0 c -2-1 --> break c ( b^{1, 1081}_2 ∧ b^{1, 1081}_1 ∧ -b^{1, 1081}_0 ∧ -p_1081) -> break c in CNF: c -b^{1, 1081}_2 ∨ -b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ p_1081 ∨ break c in DIMACS: -4403 -4404 4405 1081 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1081}_2 ∧ -b^{1, 1081}_1 ∧ -b^{1, 1081}_0 ∧ true) c in CNF: c -b^{1, 1081}_2 ∨ b^{1, 1081}_1 ∨ b^{1, 1081}_0 ∨ false c in DIMACS: -4403 4404 4405 0 c 3 does not represent an automaton state. c -(-b^{1, 1081}_2 ∧ b^{1, 1081}_1 ∧ b^{1, 1081}_0 ∧ true) c in CNF: c b^{1, 1081}_2 ∨ -b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ false c in DIMACS: 4403 -4404 -4405 0 c -3 does not represent an automaton state. c -( b^{1, 1081}_2 ∧ b^{1, 1081}_1 ∧ b^{1, 1081}_0 ∧ true) c in CNF: c -b^{1, 1081}_2 ∨ -b^{1, 1081}_1 ∨ -b^{1, 1081}_0 ∨ false c in DIMACS: -4403 -4404 -4405 0 c i = 1082 c -2+1 --> -1 c ( b^{1, 1082}_2 ∧ b^{1, 1082}_1 ∧ -b^{1, 1082}_0 ∧ p_1082) -> ( b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ b^{1, 1083}_0) c in CNF: c -b^{1, 1082}_2 ∨ -b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ -p_1082 ∨ b^{1, 1083}_2 c -b^{1, 1082}_2 ∨ -b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ -p_1082 ∨ -b^{1, 1083}_1 c -b^{1, 1082}_2 ∨ -b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ -p_1082 ∨ b^{1, 1083}_0 c in DIMACS: -4406 -4407 4408 -1082 4409 0 -4406 -4407 4408 -1082 -4410 0 -4406 -4407 4408 -1082 4411 0 c -1+1 --> 0 c ( b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ b^{1, 1082}_0 ∧ p_1082) -> (-b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ -b^{1, 1083}_0) c in CNF: c -b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ -p_1082 ∨ -b^{1, 1083}_2 c -b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ -p_1082 ∨ -b^{1, 1083}_1 c -b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ -p_1082 ∨ -b^{1, 1083}_0 c in DIMACS: -4406 4407 -4408 -1082 -4409 0 -4406 4407 -4408 -1082 -4410 0 -4406 4407 -4408 -1082 -4411 0 c 0+1 --> 1 c (-b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ -b^{1, 1082}_0 ∧ p_1082) -> (-b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ b^{1, 1083}_0) c in CNF: c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ -p_1082 ∨ -b^{1, 1083}_2 c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ -p_1082 ∨ -b^{1, 1083}_1 c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ -p_1082 ∨ b^{1, 1083}_0 c in DIMACS: 4406 4407 4408 -1082 -4409 0 4406 4407 4408 -1082 -4410 0 4406 4407 4408 -1082 4411 0 c 1+1 --> 2 c (-b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ b^{1, 1082}_0 ∧ p_1082) -> (-b^{1, 1083}_2 ∧ b^{1, 1083}_1 ∧ -b^{1, 1083}_0) c in CNF: c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ -p_1082 ∨ -b^{1, 1083}_2 c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ -p_1082 ∨ b^{1, 1083}_1 c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ -p_1082 ∨ -b^{1, 1083}_0 c in DIMACS: 4406 4407 -4408 -1082 -4409 0 4406 4407 -4408 -1082 4410 0 4406 4407 -4408 -1082 -4411 0 c 2+1 --> break c (-b^{1, 1082}_2 ∧ b^{1, 1082}_1 ∧ -b^{1, 1082}_0 ∧ p_1082) -> break c in CNF: c b^{1, 1082}_2 ∨ -b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ -p_1082 ∨ break c in DIMACS: 4406 -4407 4408 -1082 1162 0 c 2-1 --> 1 c (-b^{1, 1082}_2 ∧ b^{1, 1082}_1 ∧ -b^{1, 1082}_0 ∧ -p_1082) -> (-b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ b^{1, 1083}_0) c in CNF: c b^{1, 1082}_2 ∨ -b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ p_1082 ∨ -b^{1, 1083}_2 c b^{1, 1082}_2 ∨ -b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ p_1082 ∨ -b^{1, 1083}_1 c b^{1, 1082}_2 ∨ -b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ p_1082 ∨ b^{1, 1083}_0 c in DIMACS: 4406 -4407 4408 1082 -4409 0 4406 -4407 4408 1082 -4410 0 4406 -4407 4408 1082 4411 0 c 1-1 --> 0 c (-b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ b^{1, 1082}_0 ∧ -p_1082) -> (-b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ -b^{1, 1083}_0) c in CNF: c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ p_1082 ∨ -b^{1, 1083}_2 c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ p_1082 ∨ -b^{1, 1083}_1 c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ p_1082 ∨ -b^{1, 1083}_0 c in DIMACS: 4406 4407 -4408 1082 -4409 0 4406 4407 -4408 1082 -4410 0 4406 4407 -4408 1082 -4411 0 c 0-1 --> -1 c (-b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ -b^{1, 1082}_0 ∧ -p_1082) -> ( b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ b^{1, 1083}_0) c in CNF: c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ p_1082 ∨ b^{1, 1083}_2 c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ p_1082 ∨ -b^{1, 1083}_1 c b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ p_1082 ∨ b^{1, 1083}_0 c in DIMACS: 4406 4407 4408 1082 4409 0 4406 4407 4408 1082 -4410 0 4406 4407 4408 1082 4411 0 c -1-1 --> -2 c ( b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ b^{1, 1082}_0 ∧ -p_1082) -> ( b^{1, 1083}_2 ∧ b^{1, 1083}_1 ∧ -b^{1, 1083}_0) c in CNF: c -b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ p_1082 ∨ b^{1, 1083}_2 c -b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ p_1082 ∨ b^{1, 1083}_1 c -b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ p_1082 ∨ -b^{1, 1083}_0 c in DIMACS: -4406 4407 -4408 1082 4409 0 -4406 4407 -4408 1082 4410 0 -4406 4407 -4408 1082 -4411 0 c -2-1 --> break c ( b^{1, 1082}_2 ∧ b^{1, 1082}_1 ∧ -b^{1, 1082}_0 ∧ -p_1082) -> break c in CNF: c -b^{1, 1082}_2 ∨ -b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ p_1082 ∨ break c in DIMACS: -4406 -4407 4408 1082 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1082}_2 ∧ -b^{1, 1082}_1 ∧ -b^{1, 1082}_0 ∧ true) c in CNF: c -b^{1, 1082}_2 ∨ b^{1, 1082}_1 ∨ b^{1, 1082}_0 ∨ false c in DIMACS: -4406 4407 4408 0 c 3 does not represent an automaton state. c -(-b^{1, 1082}_2 ∧ b^{1, 1082}_1 ∧ b^{1, 1082}_0 ∧ true) c in CNF: c b^{1, 1082}_2 ∨ -b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ false c in DIMACS: 4406 -4407 -4408 0 c -3 does not represent an automaton state. c -( b^{1, 1082}_2 ∧ b^{1, 1082}_1 ∧ b^{1, 1082}_0 ∧ true) c in CNF: c -b^{1, 1082}_2 ∨ -b^{1, 1082}_1 ∨ -b^{1, 1082}_0 ∨ false c in DIMACS: -4406 -4407 -4408 0 c i = 1083 c -2+1 --> -1 c ( b^{1, 1083}_2 ∧ b^{1, 1083}_1 ∧ -b^{1, 1083}_0 ∧ p_1083) -> ( b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ b^{1, 1084}_0) c in CNF: c -b^{1, 1083}_2 ∨ -b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ -p_1083 ∨ b^{1, 1084}_2 c -b^{1, 1083}_2 ∨ -b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ -p_1083 ∨ -b^{1, 1084}_1 c -b^{1, 1083}_2 ∨ -b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ -p_1083 ∨ b^{1, 1084}_0 c in DIMACS: -4409 -4410 4411 -1083 4412 0 -4409 -4410 4411 -1083 -4413 0 -4409 -4410 4411 -1083 4414 0 c -1+1 --> 0 c ( b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ b^{1, 1083}_0 ∧ p_1083) -> (-b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ -b^{1, 1084}_0) c in CNF: c -b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ -p_1083 ∨ -b^{1, 1084}_2 c -b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ -p_1083 ∨ -b^{1, 1084}_1 c -b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ -p_1083 ∨ -b^{1, 1084}_0 c in DIMACS: -4409 4410 -4411 -1083 -4412 0 -4409 4410 -4411 -1083 -4413 0 -4409 4410 -4411 -1083 -4414 0 c 0+1 --> 1 c (-b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ -b^{1, 1083}_0 ∧ p_1083) -> (-b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ b^{1, 1084}_0) c in CNF: c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ -p_1083 ∨ -b^{1, 1084}_2 c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ -p_1083 ∨ -b^{1, 1084}_1 c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ -p_1083 ∨ b^{1, 1084}_0 c in DIMACS: 4409 4410 4411 -1083 -4412 0 4409 4410 4411 -1083 -4413 0 4409 4410 4411 -1083 4414 0 c 1+1 --> 2 c (-b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ b^{1, 1083}_0 ∧ p_1083) -> (-b^{1, 1084}_2 ∧ b^{1, 1084}_1 ∧ -b^{1, 1084}_0) c in CNF: c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ -p_1083 ∨ -b^{1, 1084}_2 c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ -p_1083 ∨ b^{1, 1084}_1 c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ -p_1083 ∨ -b^{1, 1084}_0 c in DIMACS: 4409 4410 -4411 -1083 -4412 0 4409 4410 -4411 -1083 4413 0 4409 4410 -4411 -1083 -4414 0 c 2+1 --> break c (-b^{1, 1083}_2 ∧ b^{1, 1083}_1 ∧ -b^{1, 1083}_0 ∧ p_1083) -> break c in CNF: c b^{1, 1083}_2 ∨ -b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ -p_1083 ∨ break c in DIMACS: 4409 -4410 4411 -1083 1162 0 c 2-1 --> 1 c (-b^{1, 1083}_2 ∧ b^{1, 1083}_1 ∧ -b^{1, 1083}_0 ∧ -p_1083) -> (-b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ b^{1, 1084}_0) c in CNF: c b^{1, 1083}_2 ∨ -b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ p_1083 ∨ -b^{1, 1084}_2 c b^{1, 1083}_2 ∨ -b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ p_1083 ∨ -b^{1, 1084}_1 c b^{1, 1083}_2 ∨ -b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ p_1083 ∨ b^{1, 1084}_0 c in DIMACS: 4409 -4410 4411 1083 -4412 0 4409 -4410 4411 1083 -4413 0 4409 -4410 4411 1083 4414 0 c 1-1 --> 0 c (-b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ b^{1, 1083}_0 ∧ -p_1083) -> (-b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ -b^{1, 1084}_0) c in CNF: c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ p_1083 ∨ -b^{1, 1084}_2 c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ p_1083 ∨ -b^{1, 1084}_1 c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ p_1083 ∨ -b^{1, 1084}_0 c in DIMACS: 4409 4410 -4411 1083 -4412 0 4409 4410 -4411 1083 -4413 0 4409 4410 -4411 1083 -4414 0 c 0-1 --> -1 c (-b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ -b^{1, 1083}_0 ∧ -p_1083) -> ( b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ b^{1, 1084}_0) c in CNF: c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ p_1083 ∨ b^{1, 1084}_2 c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ p_1083 ∨ -b^{1, 1084}_1 c b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ p_1083 ∨ b^{1, 1084}_0 c in DIMACS: 4409 4410 4411 1083 4412 0 4409 4410 4411 1083 -4413 0 4409 4410 4411 1083 4414 0 c -1-1 --> -2 c ( b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ b^{1, 1083}_0 ∧ -p_1083) -> ( b^{1, 1084}_2 ∧ b^{1, 1084}_1 ∧ -b^{1, 1084}_0) c in CNF: c -b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ p_1083 ∨ b^{1, 1084}_2 c -b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ p_1083 ∨ b^{1, 1084}_1 c -b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ p_1083 ∨ -b^{1, 1084}_0 c in DIMACS: -4409 4410 -4411 1083 4412 0 -4409 4410 -4411 1083 4413 0 -4409 4410 -4411 1083 -4414 0 c -2-1 --> break c ( b^{1, 1083}_2 ∧ b^{1, 1083}_1 ∧ -b^{1, 1083}_0 ∧ -p_1083) -> break c in CNF: c -b^{1, 1083}_2 ∨ -b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ p_1083 ∨ break c in DIMACS: -4409 -4410 4411 1083 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1083}_2 ∧ -b^{1, 1083}_1 ∧ -b^{1, 1083}_0 ∧ true) c in CNF: c -b^{1, 1083}_2 ∨ b^{1, 1083}_1 ∨ b^{1, 1083}_0 ∨ false c in DIMACS: -4409 4410 4411 0 c 3 does not represent an automaton state. c -(-b^{1, 1083}_2 ∧ b^{1, 1083}_1 ∧ b^{1, 1083}_0 ∧ true) c in CNF: c b^{1, 1083}_2 ∨ -b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ false c in DIMACS: 4409 -4410 -4411 0 c -3 does not represent an automaton state. c -( b^{1, 1083}_2 ∧ b^{1, 1083}_1 ∧ b^{1, 1083}_0 ∧ true) c in CNF: c -b^{1, 1083}_2 ∨ -b^{1, 1083}_1 ∨ -b^{1, 1083}_0 ∨ false c in DIMACS: -4409 -4410 -4411 0 c i = 1084 c -2+1 --> -1 c ( b^{1, 1084}_2 ∧ b^{1, 1084}_1 ∧ -b^{1, 1084}_0 ∧ p_1084) -> ( b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ b^{1, 1085}_0) c in CNF: c -b^{1, 1084}_2 ∨ -b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ -p_1084 ∨ b^{1, 1085}_2 c -b^{1, 1084}_2 ∨ -b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ -p_1084 ∨ -b^{1, 1085}_1 c -b^{1, 1084}_2 ∨ -b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ -p_1084 ∨ b^{1, 1085}_0 c in DIMACS: -4412 -4413 4414 -1084 4415 0 -4412 -4413 4414 -1084 -4416 0 -4412 -4413 4414 -1084 4417 0 c -1+1 --> 0 c ( b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ b^{1, 1084}_0 ∧ p_1084) -> (-b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ -b^{1, 1085}_0) c in CNF: c -b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ -p_1084 ∨ -b^{1, 1085}_2 c -b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ -p_1084 ∨ -b^{1, 1085}_1 c -b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ -p_1084 ∨ -b^{1, 1085}_0 c in DIMACS: -4412 4413 -4414 -1084 -4415 0 -4412 4413 -4414 -1084 -4416 0 -4412 4413 -4414 -1084 -4417 0 c 0+1 --> 1 c (-b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ -b^{1, 1084}_0 ∧ p_1084) -> (-b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ b^{1, 1085}_0) c in CNF: c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ -p_1084 ∨ -b^{1, 1085}_2 c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ -p_1084 ∨ -b^{1, 1085}_1 c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ -p_1084 ∨ b^{1, 1085}_0 c in DIMACS: 4412 4413 4414 -1084 -4415 0 4412 4413 4414 -1084 -4416 0 4412 4413 4414 -1084 4417 0 c 1+1 --> 2 c (-b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ b^{1, 1084}_0 ∧ p_1084) -> (-b^{1, 1085}_2 ∧ b^{1, 1085}_1 ∧ -b^{1, 1085}_0) c in CNF: c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ -p_1084 ∨ -b^{1, 1085}_2 c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ -p_1084 ∨ b^{1, 1085}_1 c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ -p_1084 ∨ -b^{1, 1085}_0 c in DIMACS: 4412 4413 -4414 -1084 -4415 0 4412 4413 -4414 -1084 4416 0 4412 4413 -4414 -1084 -4417 0 c 2+1 --> break c (-b^{1, 1084}_2 ∧ b^{1, 1084}_1 ∧ -b^{1, 1084}_0 ∧ p_1084) -> break c in CNF: c b^{1, 1084}_2 ∨ -b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ -p_1084 ∨ break c in DIMACS: 4412 -4413 4414 -1084 1162 0 c 2-1 --> 1 c (-b^{1, 1084}_2 ∧ b^{1, 1084}_1 ∧ -b^{1, 1084}_0 ∧ -p_1084) -> (-b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ b^{1, 1085}_0) c in CNF: c b^{1, 1084}_2 ∨ -b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ p_1084 ∨ -b^{1, 1085}_2 c b^{1, 1084}_2 ∨ -b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ p_1084 ∨ -b^{1, 1085}_1 c b^{1, 1084}_2 ∨ -b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ p_1084 ∨ b^{1, 1085}_0 c in DIMACS: 4412 -4413 4414 1084 -4415 0 4412 -4413 4414 1084 -4416 0 4412 -4413 4414 1084 4417 0 c 1-1 --> 0 c (-b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ b^{1, 1084}_0 ∧ -p_1084) -> (-b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ -b^{1, 1085}_0) c in CNF: c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ p_1084 ∨ -b^{1, 1085}_2 c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ p_1084 ∨ -b^{1, 1085}_1 c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ p_1084 ∨ -b^{1, 1085}_0 c in DIMACS: 4412 4413 -4414 1084 -4415 0 4412 4413 -4414 1084 -4416 0 4412 4413 -4414 1084 -4417 0 c 0-1 --> -1 c (-b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ -b^{1, 1084}_0 ∧ -p_1084) -> ( b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ b^{1, 1085}_0) c in CNF: c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ p_1084 ∨ b^{1, 1085}_2 c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ p_1084 ∨ -b^{1, 1085}_1 c b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ p_1084 ∨ b^{1, 1085}_0 c in DIMACS: 4412 4413 4414 1084 4415 0 4412 4413 4414 1084 -4416 0 4412 4413 4414 1084 4417 0 c -1-1 --> -2 c ( b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ b^{1, 1084}_0 ∧ -p_1084) -> ( b^{1, 1085}_2 ∧ b^{1, 1085}_1 ∧ -b^{1, 1085}_0) c in CNF: c -b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ p_1084 ∨ b^{1, 1085}_2 c -b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ p_1084 ∨ b^{1, 1085}_1 c -b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ p_1084 ∨ -b^{1, 1085}_0 c in DIMACS: -4412 4413 -4414 1084 4415 0 -4412 4413 -4414 1084 4416 0 -4412 4413 -4414 1084 -4417 0 c -2-1 --> break c ( b^{1, 1084}_2 ∧ b^{1, 1084}_1 ∧ -b^{1, 1084}_0 ∧ -p_1084) -> break c in CNF: c -b^{1, 1084}_2 ∨ -b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ p_1084 ∨ break c in DIMACS: -4412 -4413 4414 1084 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1084}_2 ∧ -b^{1, 1084}_1 ∧ -b^{1, 1084}_0 ∧ true) c in CNF: c -b^{1, 1084}_2 ∨ b^{1, 1084}_1 ∨ b^{1, 1084}_0 ∨ false c in DIMACS: -4412 4413 4414 0 c 3 does not represent an automaton state. c -(-b^{1, 1084}_2 ∧ b^{1, 1084}_1 ∧ b^{1, 1084}_0 ∧ true) c in CNF: c b^{1, 1084}_2 ∨ -b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ false c in DIMACS: 4412 -4413 -4414 0 c -3 does not represent an automaton state. c -( b^{1, 1084}_2 ∧ b^{1, 1084}_1 ∧ b^{1, 1084}_0 ∧ true) c in CNF: c -b^{1, 1084}_2 ∨ -b^{1, 1084}_1 ∨ -b^{1, 1084}_0 ∨ false c in DIMACS: -4412 -4413 -4414 0 c i = 1085 c -2+1 --> -1 c ( b^{1, 1085}_2 ∧ b^{1, 1085}_1 ∧ -b^{1, 1085}_0 ∧ p_1085) -> ( b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ b^{1, 1086}_0) c in CNF: c -b^{1, 1085}_2 ∨ -b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ -p_1085 ∨ b^{1, 1086}_2 c -b^{1, 1085}_2 ∨ -b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ -p_1085 ∨ -b^{1, 1086}_1 c -b^{1, 1085}_2 ∨ -b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ -p_1085 ∨ b^{1, 1086}_0 c in DIMACS: -4415 -4416 4417 -1085 4418 0 -4415 -4416 4417 -1085 -4419 0 -4415 -4416 4417 -1085 4420 0 c -1+1 --> 0 c ( b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ b^{1, 1085}_0 ∧ p_1085) -> (-b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ -b^{1, 1086}_0) c in CNF: c -b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ -p_1085 ∨ -b^{1, 1086}_2 c -b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ -p_1085 ∨ -b^{1, 1086}_1 c -b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ -p_1085 ∨ -b^{1, 1086}_0 c in DIMACS: -4415 4416 -4417 -1085 -4418 0 -4415 4416 -4417 -1085 -4419 0 -4415 4416 -4417 -1085 -4420 0 c 0+1 --> 1 c (-b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ -b^{1, 1085}_0 ∧ p_1085) -> (-b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ b^{1, 1086}_0) c in CNF: c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ -p_1085 ∨ -b^{1, 1086}_2 c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ -p_1085 ∨ -b^{1, 1086}_1 c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ -p_1085 ∨ b^{1, 1086}_0 c in DIMACS: 4415 4416 4417 -1085 -4418 0 4415 4416 4417 -1085 -4419 0 4415 4416 4417 -1085 4420 0 c 1+1 --> 2 c (-b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ b^{1, 1085}_0 ∧ p_1085) -> (-b^{1, 1086}_2 ∧ b^{1, 1086}_1 ∧ -b^{1, 1086}_0) c in CNF: c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ -p_1085 ∨ -b^{1, 1086}_2 c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ -p_1085 ∨ b^{1, 1086}_1 c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ -p_1085 ∨ -b^{1, 1086}_0 c in DIMACS: 4415 4416 -4417 -1085 -4418 0 4415 4416 -4417 -1085 4419 0 4415 4416 -4417 -1085 -4420 0 c 2+1 --> break c (-b^{1, 1085}_2 ∧ b^{1, 1085}_1 ∧ -b^{1, 1085}_0 ∧ p_1085) -> break c in CNF: c b^{1, 1085}_2 ∨ -b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ -p_1085 ∨ break c in DIMACS: 4415 -4416 4417 -1085 1162 0 c 2-1 --> 1 c (-b^{1, 1085}_2 ∧ b^{1, 1085}_1 ∧ -b^{1, 1085}_0 ∧ -p_1085) -> (-b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ b^{1, 1086}_0) c in CNF: c b^{1, 1085}_2 ∨ -b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ p_1085 ∨ -b^{1, 1086}_2 c b^{1, 1085}_2 ∨ -b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ p_1085 ∨ -b^{1, 1086}_1 c b^{1, 1085}_2 ∨ -b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ p_1085 ∨ b^{1, 1086}_0 c in DIMACS: 4415 -4416 4417 1085 -4418 0 4415 -4416 4417 1085 -4419 0 4415 -4416 4417 1085 4420 0 c 1-1 --> 0 c (-b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ b^{1, 1085}_0 ∧ -p_1085) -> (-b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ -b^{1, 1086}_0) c in CNF: c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ p_1085 ∨ -b^{1, 1086}_2 c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ p_1085 ∨ -b^{1, 1086}_1 c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ p_1085 ∨ -b^{1, 1086}_0 c in DIMACS: 4415 4416 -4417 1085 -4418 0 4415 4416 -4417 1085 -4419 0 4415 4416 -4417 1085 -4420 0 c 0-1 --> -1 c (-b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ -b^{1, 1085}_0 ∧ -p_1085) -> ( b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ b^{1, 1086}_0) c in CNF: c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ p_1085 ∨ b^{1, 1086}_2 c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ p_1085 ∨ -b^{1, 1086}_1 c b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ p_1085 ∨ b^{1, 1086}_0 c in DIMACS: 4415 4416 4417 1085 4418 0 4415 4416 4417 1085 -4419 0 4415 4416 4417 1085 4420 0 c -1-1 --> -2 c ( b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ b^{1, 1085}_0 ∧ -p_1085) -> ( b^{1, 1086}_2 ∧ b^{1, 1086}_1 ∧ -b^{1, 1086}_0) c in CNF: c -b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ p_1085 ∨ b^{1, 1086}_2 c -b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ p_1085 ∨ b^{1, 1086}_1 c -b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ p_1085 ∨ -b^{1, 1086}_0 c in DIMACS: -4415 4416 -4417 1085 4418 0 -4415 4416 -4417 1085 4419 0 -4415 4416 -4417 1085 -4420 0 c -2-1 --> break c ( b^{1, 1085}_2 ∧ b^{1, 1085}_1 ∧ -b^{1, 1085}_0 ∧ -p_1085) -> break c in CNF: c -b^{1, 1085}_2 ∨ -b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ p_1085 ∨ break c in DIMACS: -4415 -4416 4417 1085 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1085}_2 ∧ -b^{1, 1085}_1 ∧ -b^{1, 1085}_0 ∧ true) c in CNF: c -b^{1, 1085}_2 ∨ b^{1, 1085}_1 ∨ b^{1, 1085}_0 ∨ false c in DIMACS: -4415 4416 4417 0 c 3 does not represent an automaton state. c -(-b^{1, 1085}_2 ∧ b^{1, 1085}_1 ∧ b^{1, 1085}_0 ∧ true) c in CNF: c b^{1, 1085}_2 ∨ -b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ false c in DIMACS: 4415 -4416 -4417 0 c -3 does not represent an automaton state. c -( b^{1, 1085}_2 ∧ b^{1, 1085}_1 ∧ b^{1, 1085}_0 ∧ true) c in CNF: c -b^{1, 1085}_2 ∨ -b^{1, 1085}_1 ∨ -b^{1, 1085}_0 ∨ false c in DIMACS: -4415 -4416 -4417 0 c i = 1086 c -2+1 --> -1 c ( b^{1, 1086}_2 ∧ b^{1, 1086}_1 ∧ -b^{1, 1086}_0 ∧ p_1086) -> ( b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ b^{1, 1087}_0) c in CNF: c -b^{1, 1086}_2 ∨ -b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ -p_1086 ∨ b^{1, 1087}_2 c -b^{1, 1086}_2 ∨ -b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ -p_1086 ∨ -b^{1, 1087}_1 c -b^{1, 1086}_2 ∨ -b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ -p_1086 ∨ b^{1, 1087}_0 c in DIMACS: -4418 -4419 4420 -1086 4421 0 -4418 -4419 4420 -1086 -4422 0 -4418 -4419 4420 -1086 4423 0 c -1+1 --> 0 c ( b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ b^{1, 1086}_0 ∧ p_1086) -> (-b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ -b^{1, 1087}_0) c in CNF: c -b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ -p_1086 ∨ -b^{1, 1087}_2 c -b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ -p_1086 ∨ -b^{1, 1087}_1 c -b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ -p_1086 ∨ -b^{1, 1087}_0 c in DIMACS: -4418 4419 -4420 -1086 -4421 0 -4418 4419 -4420 -1086 -4422 0 -4418 4419 -4420 -1086 -4423 0 c 0+1 --> 1 c (-b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ -b^{1, 1086}_0 ∧ p_1086) -> (-b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ b^{1, 1087}_0) c in CNF: c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ -p_1086 ∨ -b^{1, 1087}_2 c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ -p_1086 ∨ -b^{1, 1087}_1 c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ -p_1086 ∨ b^{1, 1087}_0 c in DIMACS: 4418 4419 4420 -1086 -4421 0 4418 4419 4420 -1086 -4422 0 4418 4419 4420 -1086 4423 0 c 1+1 --> 2 c (-b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ b^{1, 1086}_0 ∧ p_1086) -> (-b^{1, 1087}_2 ∧ b^{1, 1087}_1 ∧ -b^{1, 1087}_0) c in CNF: c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ -p_1086 ∨ -b^{1, 1087}_2 c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ -p_1086 ∨ b^{1, 1087}_1 c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ -p_1086 ∨ -b^{1, 1087}_0 c in DIMACS: 4418 4419 -4420 -1086 -4421 0 4418 4419 -4420 -1086 4422 0 4418 4419 -4420 -1086 -4423 0 c 2+1 --> break c (-b^{1, 1086}_2 ∧ b^{1, 1086}_1 ∧ -b^{1, 1086}_0 ∧ p_1086) -> break c in CNF: c b^{1, 1086}_2 ∨ -b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ -p_1086 ∨ break c in DIMACS: 4418 -4419 4420 -1086 1162 0 c 2-1 --> 1 c (-b^{1, 1086}_2 ∧ b^{1, 1086}_1 ∧ -b^{1, 1086}_0 ∧ -p_1086) -> (-b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ b^{1, 1087}_0) c in CNF: c b^{1, 1086}_2 ∨ -b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ p_1086 ∨ -b^{1, 1087}_2 c b^{1, 1086}_2 ∨ -b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ p_1086 ∨ -b^{1, 1087}_1 c b^{1, 1086}_2 ∨ -b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ p_1086 ∨ b^{1, 1087}_0 c in DIMACS: 4418 -4419 4420 1086 -4421 0 4418 -4419 4420 1086 -4422 0 4418 -4419 4420 1086 4423 0 c 1-1 --> 0 c (-b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ b^{1, 1086}_0 ∧ -p_1086) -> (-b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ -b^{1, 1087}_0) c in CNF: c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ p_1086 ∨ -b^{1, 1087}_2 c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ p_1086 ∨ -b^{1, 1087}_1 c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ p_1086 ∨ -b^{1, 1087}_0 c in DIMACS: 4418 4419 -4420 1086 -4421 0 4418 4419 -4420 1086 -4422 0 4418 4419 -4420 1086 -4423 0 c 0-1 --> -1 c (-b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ -b^{1, 1086}_0 ∧ -p_1086) -> ( b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ b^{1, 1087}_0) c in CNF: c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ p_1086 ∨ b^{1, 1087}_2 c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ p_1086 ∨ -b^{1, 1087}_1 c b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ p_1086 ∨ b^{1, 1087}_0 c in DIMACS: 4418 4419 4420 1086 4421 0 4418 4419 4420 1086 -4422 0 4418 4419 4420 1086 4423 0 c -1-1 --> -2 c ( b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ b^{1, 1086}_0 ∧ -p_1086) -> ( b^{1, 1087}_2 ∧ b^{1, 1087}_1 ∧ -b^{1, 1087}_0) c in CNF: c -b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ p_1086 ∨ b^{1, 1087}_2 c -b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ p_1086 ∨ b^{1, 1087}_1 c -b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ p_1086 ∨ -b^{1, 1087}_0 c in DIMACS: -4418 4419 -4420 1086 4421 0 -4418 4419 -4420 1086 4422 0 -4418 4419 -4420 1086 -4423 0 c -2-1 --> break c ( b^{1, 1086}_2 ∧ b^{1, 1086}_1 ∧ -b^{1, 1086}_0 ∧ -p_1086) -> break c in CNF: c -b^{1, 1086}_2 ∨ -b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ p_1086 ∨ break c in DIMACS: -4418 -4419 4420 1086 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1086}_2 ∧ -b^{1, 1086}_1 ∧ -b^{1, 1086}_0 ∧ true) c in CNF: c -b^{1, 1086}_2 ∨ b^{1, 1086}_1 ∨ b^{1, 1086}_0 ∨ false c in DIMACS: -4418 4419 4420 0 c 3 does not represent an automaton state. c -(-b^{1, 1086}_2 ∧ b^{1, 1086}_1 ∧ b^{1, 1086}_0 ∧ true) c in CNF: c b^{1, 1086}_2 ∨ -b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ false c in DIMACS: 4418 -4419 -4420 0 c -3 does not represent an automaton state. c -( b^{1, 1086}_2 ∧ b^{1, 1086}_1 ∧ b^{1, 1086}_0 ∧ true) c in CNF: c -b^{1, 1086}_2 ∨ -b^{1, 1086}_1 ∨ -b^{1, 1086}_0 ∨ false c in DIMACS: -4418 -4419 -4420 0 c i = 1087 c -2+1 --> -1 c ( b^{1, 1087}_2 ∧ b^{1, 1087}_1 ∧ -b^{1, 1087}_0 ∧ p_1087) -> ( b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ b^{1, 1088}_0) c in CNF: c -b^{1, 1087}_2 ∨ -b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ -p_1087 ∨ b^{1, 1088}_2 c -b^{1, 1087}_2 ∨ -b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ -p_1087 ∨ -b^{1, 1088}_1 c -b^{1, 1087}_2 ∨ -b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ -p_1087 ∨ b^{1, 1088}_0 c in DIMACS: -4421 -4422 4423 -1087 4424 0 -4421 -4422 4423 -1087 -4425 0 -4421 -4422 4423 -1087 4426 0 c -1+1 --> 0 c ( b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ b^{1, 1087}_0 ∧ p_1087) -> (-b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ -b^{1, 1088}_0) c in CNF: c -b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ -p_1087 ∨ -b^{1, 1088}_2 c -b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ -p_1087 ∨ -b^{1, 1088}_1 c -b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ -p_1087 ∨ -b^{1, 1088}_0 c in DIMACS: -4421 4422 -4423 -1087 -4424 0 -4421 4422 -4423 -1087 -4425 0 -4421 4422 -4423 -1087 -4426 0 c 0+1 --> 1 c (-b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ -b^{1, 1087}_0 ∧ p_1087) -> (-b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ b^{1, 1088}_0) c in CNF: c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ -p_1087 ∨ -b^{1, 1088}_2 c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ -p_1087 ∨ -b^{1, 1088}_1 c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ -p_1087 ∨ b^{1, 1088}_0 c in DIMACS: 4421 4422 4423 -1087 -4424 0 4421 4422 4423 -1087 -4425 0 4421 4422 4423 -1087 4426 0 c 1+1 --> 2 c (-b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ b^{1, 1087}_0 ∧ p_1087) -> (-b^{1, 1088}_2 ∧ b^{1, 1088}_1 ∧ -b^{1, 1088}_0) c in CNF: c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ -p_1087 ∨ -b^{1, 1088}_2 c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ -p_1087 ∨ b^{1, 1088}_1 c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ -p_1087 ∨ -b^{1, 1088}_0 c in DIMACS: 4421 4422 -4423 -1087 -4424 0 4421 4422 -4423 -1087 4425 0 4421 4422 -4423 -1087 -4426 0 c 2+1 --> break c (-b^{1, 1087}_2 ∧ b^{1, 1087}_1 ∧ -b^{1, 1087}_0 ∧ p_1087) -> break c in CNF: c b^{1, 1087}_2 ∨ -b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ -p_1087 ∨ break c in DIMACS: 4421 -4422 4423 -1087 1162 0 c 2-1 --> 1 c (-b^{1, 1087}_2 ∧ b^{1, 1087}_1 ∧ -b^{1, 1087}_0 ∧ -p_1087) -> (-b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ b^{1, 1088}_0) c in CNF: c b^{1, 1087}_2 ∨ -b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ p_1087 ∨ -b^{1, 1088}_2 c b^{1, 1087}_2 ∨ -b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ p_1087 ∨ -b^{1, 1088}_1 c b^{1, 1087}_2 ∨ -b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ p_1087 ∨ b^{1, 1088}_0 c in DIMACS: 4421 -4422 4423 1087 -4424 0 4421 -4422 4423 1087 -4425 0 4421 -4422 4423 1087 4426 0 c 1-1 --> 0 c (-b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ b^{1, 1087}_0 ∧ -p_1087) -> (-b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ -b^{1, 1088}_0) c in CNF: c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ p_1087 ∨ -b^{1, 1088}_2 c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ p_1087 ∨ -b^{1, 1088}_1 c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ p_1087 ∨ -b^{1, 1088}_0 c in DIMACS: 4421 4422 -4423 1087 -4424 0 4421 4422 -4423 1087 -4425 0 4421 4422 -4423 1087 -4426 0 c 0-1 --> -1 c (-b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ -b^{1, 1087}_0 ∧ -p_1087) -> ( b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ b^{1, 1088}_0) c in CNF: c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ p_1087 ∨ b^{1, 1088}_2 c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ p_1087 ∨ -b^{1, 1088}_1 c b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ p_1087 ∨ b^{1, 1088}_0 c in DIMACS: 4421 4422 4423 1087 4424 0 4421 4422 4423 1087 -4425 0 4421 4422 4423 1087 4426 0 c -1-1 --> -2 c ( b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ b^{1, 1087}_0 ∧ -p_1087) -> ( b^{1, 1088}_2 ∧ b^{1, 1088}_1 ∧ -b^{1, 1088}_0) c in CNF: c -b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ p_1087 ∨ b^{1, 1088}_2 c -b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ p_1087 ∨ b^{1, 1088}_1 c -b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ p_1087 ∨ -b^{1, 1088}_0 c in DIMACS: -4421 4422 -4423 1087 4424 0 -4421 4422 -4423 1087 4425 0 -4421 4422 -4423 1087 -4426 0 c -2-1 --> break c ( b^{1, 1087}_2 ∧ b^{1, 1087}_1 ∧ -b^{1, 1087}_0 ∧ -p_1087) -> break c in CNF: c -b^{1, 1087}_2 ∨ -b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ p_1087 ∨ break c in DIMACS: -4421 -4422 4423 1087 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1087}_2 ∧ -b^{1, 1087}_1 ∧ -b^{1, 1087}_0 ∧ true) c in CNF: c -b^{1, 1087}_2 ∨ b^{1, 1087}_1 ∨ b^{1, 1087}_0 ∨ false c in DIMACS: -4421 4422 4423 0 c 3 does not represent an automaton state. c -(-b^{1, 1087}_2 ∧ b^{1, 1087}_1 ∧ b^{1, 1087}_0 ∧ true) c in CNF: c b^{1, 1087}_2 ∨ -b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ false c in DIMACS: 4421 -4422 -4423 0 c -3 does not represent an automaton state. c -( b^{1, 1087}_2 ∧ b^{1, 1087}_1 ∧ b^{1, 1087}_0 ∧ true) c in CNF: c -b^{1, 1087}_2 ∨ -b^{1, 1087}_1 ∨ -b^{1, 1087}_0 ∨ false c in DIMACS: -4421 -4422 -4423 0 c i = 1088 c -2+1 --> -1 c ( b^{1, 1088}_2 ∧ b^{1, 1088}_1 ∧ -b^{1, 1088}_0 ∧ p_1088) -> ( b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ b^{1, 1089}_0) c in CNF: c -b^{1, 1088}_2 ∨ -b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ -p_1088 ∨ b^{1, 1089}_2 c -b^{1, 1088}_2 ∨ -b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ -p_1088 ∨ -b^{1, 1089}_1 c -b^{1, 1088}_2 ∨ -b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ -p_1088 ∨ b^{1, 1089}_0 c in DIMACS: -4424 -4425 4426 -1088 4427 0 -4424 -4425 4426 -1088 -4428 0 -4424 -4425 4426 -1088 4429 0 c -1+1 --> 0 c ( b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ b^{1, 1088}_0 ∧ p_1088) -> (-b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ -b^{1, 1089}_0) c in CNF: c -b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ -p_1088 ∨ -b^{1, 1089}_2 c -b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ -p_1088 ∨ -b^{1, 1089}_1 c -b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ -p_1088 ∨ -b^{1, 1089}_0 c in DIMACS: -4424 4425 -4426 -1088 -4427 0 -4424 4425 -4426 -1088 -4428 0 -4424 4425 -4426 -1088 -4429 0 c 0+1 --> 1 c (-b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ -b^{1, 1088}_0 ∧ p_1088) -> (-b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ b^{1, 1089}_0) c in CNF: c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ -p_1088 ∨ -b^{1, 1089}_2 c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ -p_1088 ∨ -b^{1, 1089}_1 c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ -p_1088 ∨ b^{1, 1089}_0 c in DIMACS: 4424 4425 4426 -1088 -4427 0 4424 4425 4426 -1088 -4428 0 4424 4425 4426 -1088 4429 0 c 1+1 --> 2 c (-b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ b^{1, 1088}_0 ∧ p_1088) -> (-b^{1, 1089}_2 ∧ b^{1, 1089}_1 ∧ -b^{1, 1089}_0) c in CNF: c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ -p_1088 ∨ -b^{1, 1089}_2 c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ -p_1088 ∨ b^{1, 1089}_1 c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ -p_1088 ∨ -b^{1, 1089}_0 c in DIMACS: 4424 4425 -4426 -1088 -4427 0 4424 4425 -4426 -1088 4428 0 4424 4425 -4426 -1088 -4429 0 c 2+1 --> break c (-b^{1, 1088}_2 ∧ b^{1, 1088}_1 ∧ -b^{1, 1088}_0 ∧ p_1088) -> break c in CNF: c b^{1, 1088}_2 ∨ -b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ -p_1088 ∨ break c in DIMACS: 4424 -4425 4426 -1088 1162 0 c 2-1 --> 1 c (-b^{1, 1088}_2 ∧ b^{1, 1088}_1 ∧ -b^{1, 1088}_0 ∧ -p_1088) -> (-b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ b^{1, 1089}_0) c in CNF: c b^{1, 1088}_2 ∨ -b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ p_1088 ∨ -b^{1, 1089}_2 c b^{1, 1088}_2 ∨ -b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ p_1088 ∨ -b^{1, 1089}_1 c b^{1, 1088}_2 ∨ -b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ p_1088 ∨ b^{1, 1089}_0 c in DIMACS: 4424 -4425 4426 1088 -4427 0 4424 -4425 4426 1088 -4428 0 4424 -4425 4426 1088 4429 0 c 1-1 --> 0 c (-b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ b^{1, 1088}_0 ∧ -p_1088) -> (-b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ -b^{1, 1089}_0) c in CNF: c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ p_1088 ∨ -b^{1, 1089}_2 c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ p_1088 ∨ -b^{1, 1089}_1 c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ p_1088 ∨ -b^{1, 1089}_0 c in DIMACS: 4424 4425 -4426 1088 -4427 0 4424 4425 -4426 1088 -4428 0 4424 4425 -4426 1088 -4429 0 c 0-1 --> -1 c (-b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ -b^{1, 1088}_0 ∧ -p_1088) -> ( b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ b^{1, 1089}_0) c in CNF: c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ p_1088 ∨ b^{1, 1089}_2 c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ p_1088 ∨ -b^{1, 1089}_1 c b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ p_1088 ∨ b^{1, 1089}_0 c in DIMACS: 4424 4425 4426 1088 4427 0 4424 4425 4426 1088 -4428 0 4424 4425 4426 1088 4429 0 c -1-1 --> -2 c ( b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ b^{1, 1088}_0 ∧ -p_1088) -> ( b^{1, 1089}_2 ∧ b^{1, 1089}_1 ∧ -b^{1, 1089}_0) c in CNF: c -b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ p_1088 ∨ b^{1, 1089}_2 c -b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ p_1088 ∨ b^{1, 1089}_1 c -b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ p_1088 ∨ -b^{1, 1089}_0 c in DIMACS: -4424 4425 -4426 1088 4427 0 -4424 4425 -4426 1088 4428 0 -4424 4425 -4426 1088 -4429 0 c -2-1 --> break c ( b^{1, 1088}_2 ∧ b^{1, 1088}_1 ∧ -b^{1, 1088}_0 ∧ -p_1088) -> break c in CNF: c -b^{1, 1088}_2 ∨ -b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ p_1088 ∨ break c in DIMACS: -4424 -4425 4426 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1088}_2 ∧ -b^{1, 1088}_1 ∧ -b^{1, 1088}_0 ∧ true) c in CNF: c -b^{1, 1088}_2 ∨ b^{1, 1088}_1 ∨ b^{1, 1088}_0 ∨ false c in DIMACS: -4424 4425 4426 0 c 3 does not represent an automaton state. c -(-b^{1, 1088}_2 ∧ b^{1, 1088}_1 ∧ b^{1, 1088}_0 ∧ true) c in CNF: c b^{1, 1088}_2 ∨ -b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ false c in DIMACS: 4424 -4425 -4426 0 c -3 does not represent an automaton state. c -( b^{1, 1088}_2 ∧ b^{1, 1088}_1 ∧ b^{1, 1088}_0 ∧ true) c in CNF: c -b^{1, 1088}_2 ∨ -b^{1, 1088}_1 ∨ -b^{1, 1088}_0 ∨ false c in DIMACS: -4424 -4425 -4426 0 c i = 1089 c -2+1 --> -1 c ( b^{1, 1089}_2 ∧ b^{1, 1089}_1 ∧ -b^{1, 1089}_0 ∧ p_1089) -> ( b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ b^{1, 1090}_0) c in CNF: c -b^{1, 1089}_2 ∨ -b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ -p_1089 ∨ b^{1, 1090}_2 c -b^{1, 1089}_2 ∨ -b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ -p_1089 ∨ -b^{1, 1090}_1 c -b^{1, 1089}_2 ∨ -b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ -p_1089 ∨ b^{1, 1090}_0 c in DIMACS: -4427 -4428 4429 -1089 4430 0 -4427 -4428 4429 -1089 -4431 0 -4427 -4428 4429 -1089 4432 0 c -1+1 --> 0 c ( b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ b^{1, 1089}_0 ∧ p_1089) -> (-b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ -b^{1, 1090}_0) c in CNF: c -b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ -p_1089 ∨ -b^{1, 1090}_2 c -b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ -p_1089 ∨ -b^{1, 1090}_1 c -b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ -p_1089 ∨ -b^{1, 1090}_0 c in DIMACS: -4427 4428 -4429 -1089 -4430 0 -4427 4428 -4429 -1089 -4431 0 -4427 4428 -4429 -1089 -4432 0 c 0+1 --> 1 c (-b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ -b^{1, 1089}_0 ∧ p_1089) -> (-b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ b^{1, 1090}_0) c in CNF: c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ -p_1089 ∨ -b^{1, 1090}_2 c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ -p_1089 ∨ -b^{1, 1090}_1 c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ -p_1089 ∨ b^{1, 1090}_0 c in DIMACS: 4427 4428 4429 -1089 -4430 0 4427 4428 4429 -1089 -4431 0 4427 4428 4429 -1089 4432 0 c 1+1 --> 2 c (-b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ b^{1, 1089}_0 ∧ p_1089) -> (-b^{1, 1090}_2 ∧ b^{1, 1090}_1 ∧ -b^{1, 1090}_0) c in CNF: c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ -p_1089 ∨ -b^{1, 1090}_2 c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ -p_1089 ∨ b^{1, 1090}_1 c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ -p_1089 ∨ -b^{1, 1090}_0 c in DIMACS: 4427 4428 -4429 -1089 -4430 0 4427 4428 -4429 -1089 4431 0 4427 4428 -4429 -1089 -4432 0 c 2+1 --> break c (-b^{1, 1089}_2 ∧ b^{1, 1089}_1 ∧ -b^{1, 1089}_0 ∧ p_1089) -> break c in CNF: c b^{1, 1089}_2 ∨ -b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ -p_1089 ∨ break c in DIMACS: 4427 -4428 4429 -1089 1162 0 c 2-1 --> 1 c (-b^{1, 1089}_2 ∧ b^{1, 1089}_1 ∧ -b^{1, 1089}_0 ∧ -p_1089) -> (-b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ b^{1, 1090}_0) c in CNF: c b^{1, 1089}_2 ∨ -b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ p_1089 ∨ -b^{1, 1090}_2 c b^{1, 1089}_2 ∨ -b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ p_1089 ∨ -b^{1, 1090}_1 c b^{1, 1089}_2 ∨ -b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ p_1089 ∨ b^{1, 1090}_0 c in DIMACS: 4427 -4428 4429 1089 -4430 0 4427 -4428 4429 1089 -4431 0 4427 -4428 4429 1089 4432 0 c 1-1 --> 0 c (-b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ b^{1, 1089}_0 ∧ -p_1089) -> (-b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ -b^{1, 1090}_0) c in CNF: c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ p_1089 ∨ -b^{1, 1090}_2 c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ p_1089 ∨ -b^{1, 1090}_1 c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ p_1089 ∨ -b^{1, 1090}_0 c in DIMACS: 4427 4428 -4429 1089 -4430 0 4427 4428 -4429 1089 -4431 0 4427 4428 -4429 1089 -4432 0 c 0-1 --> -1 c (-b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ -b^{1, 1089}_0 ∧ -p_1089) -> ( b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ b^{1, 1090}_0) c in CNF: c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ p_1089 ∨ b^{1, 1090}_2 c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ p_1089 ∨ -b^{1, 1090}_1 c b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ p_1089 ∨ b^{1, 1090}_0 c in DIMACS: 4427 4428 4429 1089 4430 0 4427 4428 4429 1089 -4431 0 4427 4428 4429 1089 4432 0 c -1-1 --> -2 c ( b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ b^{1, 1089}_0 ∧ -p_1089) -> ( b^{1, 1090}_2 ∧ b^{1, 1090}_1 ∧ -b^{1, 1090}_0) c in CNF: c -b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ p_1089 ∨ b^{1, 1090}_2 c -b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ p_1089 ∨ b^{1, 1090}_1 c -b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ p_1089 ∨ -b^{1, 1090}_0 c in DIMACS: -4427 4428 -4429 1089 4430 0 -4427 4428 -4429 1089 4431 0 -4427 4428 -4429 1089 -4432 0 c -2-1 --> break c ( b^{1, 1089}_2 ∧ b^{1, 1089}_1 ∧ -b^{1, 1089}_0 ∧ -p_1089) -> break c in CNF: c -b^{1, 1089}_2 ∨ -b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ p_1089 ∨ break c in DIMACS: -4427 -4428 4429 1089 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1089}_2 ∧ -b^{1, 1089}_1 ∧ -b^{1, 1089}_0 ∧ true) c in CNF: c -b^{1, 1089}_2 ∨ b^{1, 1089}_1 ∨ b^{1, 1089}_0 ∨ false c in DIMACS: -4427 4428 4429 0 c 3 does not represent an automaton state. c -(-b^{1, 1089}_2 ∧ b^{1, 1089}_1 ∧ b^{1, 1089}_0 ∧ true) c in CNF: c b^{1, 1089}_2 ∨ -b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ false c in DIMACS: 4427 -4428 -4429 0 c -3 does not represent an automaton state. c -( b^{1, 1089}_2 ∧ b^{1, 1089}_1 ∧ b^{1, 1089}_0 ∧ true) c in CNF: c -b^{1, 1089}_2 ∨ -b^{1, 1089}_1 ∨ -b^{1, 1089}_0 ∨ false c in DIMACS: -4427 -4428 -4429 0 c i = 1090 c -2+1 --> -1 c ( b^{1, 1090}_2 ∧ b^{1, 1090}_1 ∧ -b^{1, 1090}_0 ∧ p_1090) -> ( b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ b^{1, 1091}_0) c in CNF: c -b^{1, 1090}_2 ∨ -b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ -p_1090 ∨ b^{1, 1091}_2 c -b^{1, 1090}_2 ∨ -b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ -p_1090 ∨ -b^{1, 1091}_1 c -b^{1, 1090}_2 ∨ -b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ -p_1090 ∨ b^{1, 1091}_0 c in DIMACS: -4430 -4431 4432 -1090 4433 0 -4430 -4431 4432 -1090 -4434 0 -4430 -4431 4432 -1090 4435 0 c -1+1 --> 0 c ( b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ b^{1, 1090}_0 ∧ p_1090) -> (-b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ -b^{1, 1091}_0) c in CNF: c -b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ -p_1090 ∨ -b^{1, 1091}_2 c -b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ -p_1090 ∨ -b^{1, 1091}_1 c -b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ -p_1090 ∨ -b^{1, 1091}_0 c in DIMACS: -4430 4431 -4432 -1090 -4433 0 -4430 4431 -4432 -1090 -4434 0 -4430 4431 -4432 -1090 -4435 0 c 0+1 --> 1 c (-b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ -b^{1, 1090}_0 ∧ p_1090) -> (-b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ b^{1, 1091}_0) c in CNF: c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ -p_1090 ∨ -b^{1, 1091}_2 c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ -p_1090 ∨ -b^{1, 1091}_1 c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ -p_1090 ∨ b^{1, 1091}_0 c in DIMACS: 4430 4431 4432 -1090 -4433 0 4430 4431 4432 -1090 -4434 0 4430 4431 4432 -1090 4435 0 c 1+1 --> 2 c (-b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ b^{1, 1090}_0 ∧ p_1090) -> (-b^{1, 1091}_2 ∧ b^{1, 1091}_1 ∧ -b^{1, 1091}_0) c in CNF: c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ -p_1090 ∨ -b^{1, 1091}_2 c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ -p_1090 ∨ b^{1, 1091}_1 c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ -p_1090 ∨ -b^{1, 1091}_0 c in DIMACS: 4430 4431 -4432 -1090 -4433 0 4430 4431 -4432 -1090 4434 0 4430 4431 -4432 -1090 -4435 0 c 2+1 --> break c (-b^{1, 1090}_2 ∧ b^{1, 1090}_1 ∧ -b^{1, 1090}_0 ∧ p_1090) -> break c in CNF: c b^{1, 1090}_2 ∨ -b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ -p_1090 ∨ break c in DIMACS: 4430 -4431 4432 -1090 1162 0 c 2-1 --> 1 c (-b^{1, 1090}_2 ∧ b^{1, 1090}_1 ∧ -b^{1, 1090}_0 ∧ -p_1090) -> (-b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ b^{1, 1091}_0) c in CNF: c b^{1, 1090}_2 ∨ -b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ p_1090 ∨ -b^{1, 1091}_2 c b^{1, 1090}_2 ∨ -b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ p_1090 ∨ -b^{1, 1091}_1 c b^{1, 1090}_2 ∨ -b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ p_1090 ∨ b^{1, 1091}_0 c in DIMACS: 4430 -4431 4432 1090 -4433 0 4430 -4431 4432 1090 -4434 0 4430 -4431 4432 1090 4435 0 c 1-1 --> 0 c (-b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ b^{1, 1090}_0 ∧ -p_1090) -> (-b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ -b^{1, 1091}_0) c in CNF: c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ p_1090 ∨ -b^{1, 1091}_2 c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ p_1090 ∨ -b^{1, 1091}_1 c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ p_1090 ∨ -b^{1, 1091}_0 c in DIMACS: 4430 4431 -4432 1090 -4433 0 4430 4431 -4432 1090 -4434 0 4430 4431 -4432 1090 -4435 0 c 0-1 --> -1 c (-b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ -b^{1, 1090}_0 ∧ -p_1090) -> ( b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ b^{1, 1091}_0) c in CNF: c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ p_1090 ∨ b^{1, 1091}_2 c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ p_1090 ∨ -b^{1, 1091}_1 c b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ p_1090 ∨ b^{1, 1091}_0 c in DIMACS: 4430 4431 4432 1090 4433 0 4430 4431 4432 1090 -4434 0 4430 4431 4432 1090 4435 0 c -1-1 --> -2 c ( b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ b^{1, 1090}_0 ∧ -p_1090) -> ( b^{1, 1091}_2 ∧ b^{1, 1091}_1 ∧ -b^{1, 1091}_0) c in CNF: c -b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ p_1090 ∨ b^{1, 1091}_2 c -b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ p_1090 ∨ b^{1, 1091}_1 c -b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ p_1090 ∨ -b^{1, 1091}_0 c in DIMACS: -4430 4431 -4432 1090 4433 0 -4430 4431 -4432 1090 4434 0 -4430 4431 -4432 1090 -4435 0 c -2-1 --> break c ( b^{1, 1090}_2 ∧ b^{1, 1090}_1 ∧ -b^{1, 1090}_0 ∧ -p_1090) -> break c in CNF: c -b^{1, 1090}_2 ∨ -b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ p_1090 ∨ break c in DIMACS: -4430 -4431 4432 1090 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1090}_2 ∧ -b^{1, 1090}_1 ∧ -b^{1, 1090}_0 ∧ true) c in CNF: c -b^{1, 1090}_2 ∨ b^{1, 1090}_1 ∨ b^{1, 1090}_0 ∨ false c in DIMACS: -4430 4431 4432 0 c 3 does not represent an automaton state. c -(-b^{1, 1090}_2 ∧ b^{1, 1090}_1 ∧ b^{1, 1090}_0 ∧ true) c in CNF: c b^{1, 1090}_2 ∨ -b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ false c in DIMACS: 4430 -4431 -4432 0 c -3 does not represent an automaton state. c -( b^{1, 1090}_2 ∧ b^{1, 1090}_1 ∧ b^{1, 1090}_0 ∧ true) c in CNF: c -b^{1, 1090}_2 ∨ -b^{1, 1090}_1 ∨ -b^{1, 1090}_0 ∨ false c in DIMACS: -4430 -4431 -4432 0 c i = 1091 c -2+1 --> -1 c ( b^{1, 1091}_2 ∧ b^{1, 1091}_1 ∧ -b^{1, 1091}_0 ∧ p_1091) -> ( b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ b^{1, 1092}_0) c in CNF: c -b^{1, 1091}_2 ∨ -b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ -p_1091 ∨ b^{1, 1092}_2 c -b^{1, 1091}_2 ∨ -b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ -p_1091 ∨ -b^{1, 1092}_1 c -b^{1, 1091}_2 ∨ -b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ -p_1091 ∨ b^{1, 1092}_0 c in DIMACS: -4433 -4434 4435 -1091 4436 0 -4433 -4434 4435 -1091 -4437 0 -4433 -4434 4435 -1091 4438 0 c -1+1 --> 0 c ( b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ b^{1, 1091}_0 ∧ p_1091) -> (-b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ -b^{1, 1092}_0) c in CNF: c -b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ -p_1091 ∨ -b^{1, 1092}_2 c -b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ -p_1091 ∨ -b^{1, 1092}_1 c -b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ -p_1091 ∨ -b^{1, 1092}_0 c in DIMACS: -4433 4434 -4435 -1091 -4436 0 -4433 4434 -4435 -1091 -4437 0 -4433 4434 -4435 -1091 -4438 0 c 0+1 --> 1 c (-b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ -b^{1, 1091}_0 ∧ p_1091) -> (-b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ b^{1, 1092}_0) c in CNF: c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ -p_1091 ∨ -b^{1, 1092}_2 c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ -p_1091 ∨ -b^{1, 1092}_1 c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ -p_1091 ∨ b^{1, 1092}_0 c in DIMACS: 4433 4434 4435 -1091 -4436 0 4433 4434 4435 -1091 -4437 0 4433 4434 4435 -1091 4438 0 c 1+1 --> 2 c (-b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ b^{1, 1091}_0 ∧ p_1091) -> (-b^{1, 1092}_2 ∧ b^{1, 1092}_1 ∧ -b^{1, 1092}_0) c in CNF: c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ -p_1091 ∨ -b^{1, 1092}_2 c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ -p_1091 ∨ b^{1, 1092}_1 c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ -p_1091 ∨ -b^{1, 1092}_0 c in DIMACS: 4433 4434 -4435 -1091 -4436 0 4433 4434 -4435 -1091 4437 0 4433 4434 -4435 -1091 -4438 0 c 2+1 --> break c (-b^{1, 1091}_2 ∧ b^{1, 1091}_1 ∧ -b^{1, 1091}_0 ∧ p_1091) -> break c in CNF: c b^{1, 1091}_2 ∨ -b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ -p_1091 ∨ break c in DIMACS: 4433 -4434 4435 -1091 1162 0 c 2-1 --> 1 c (-b^{1, 1091}_2 ∧ b^{1, 1091}_1 ∧ -b^{1, 1091}_0 ∧ -p_1091) -> (-b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ b^{1, 1092}_0) c in CNF: c b^{1, 1091}_2 ∨ -b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ p_1091 ∨ -b^{1, 1092}_2 c b^{1, 1091}_2 ∨ -b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ p_1091 ∨ -b^{1, 1092}_1 c b^{1, 1091}_2 ∨ -b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ p_1091 ∨ b^{1, 1092}_0 c in DIMACS: 4433 -4434 4435 1091 -4436 0 4433 -4434 4435 1091 -4437 0 4433 -4434 4435 1091 4438 0 c 1-1 --> 0 c (-b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ b^{1, 1091}_0 ∧ -p_1091) -> (-b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ -b^{1, 1092}_0) c in CNF: c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ p_1091 ∨ -b^{1, 1092}_2 c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ p_1091 ∨ -b^{1, 1092}_1 c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ p_1091 ∨ -b^{1, 1092}_0 c in DIMACS: 4433 4434 -4435 1091 -4436 0 4433 4434 -4435 1091 -4437 0 4433 4434 -4435 1091 -4438 0 c 0-1 --> -1 c (-b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ -b^{1, 1091}_0 ∧ -p_1091) -> ( b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ b^{1, 1092}_0) c in CNF: c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ p_1091 ∨ b^{1, 1092}_2 c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ p_1091 ∨ -b^{1, 1092}_1 c b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ p_1091 ∨ b^{1, 1092}_0 c in DIMACS: 4433 4434 4435 1091 4436 0 4433 4434 4435 1091 -4437 0 4433 4434 4435 1091 4438 0 c -1-1 --> -2 c ( b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ b^{1, 1091}_0 ∧ -p_1091) -> ( b^{1, 1092}_2 ∧ b^{1, 1092}_1 ∧ -b^{1, 1092}_0) c in CNF: c -b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ p_1091 ∨ b^{1, 1092}_2 c -b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ p_1091 ∨ b^{1, 1092}_1 c -b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ p_1091 ∨ -b^{1, 1092}_0 c in DIMACS: -4433 4434 -4435 1091 4436 0 -4433 4434 -4435 1091 4437 0 -4433 4434 -4435 1091 -4438 0 c -2-1 --> break c ( b^{1, 1091}_2 ∧ b^{1, 1091}_1 ∧ -b^{1, 1091}_0 ∧ -p_1091) -> break c in CNF: c -b^{1, 1091}_2 ∨ -b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ p_1091 ∨ break c in DIMACS: -4433 -4434 4435 1091 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1091}_2 ∧ -b^{1, 1091}_1 ∧ -b^{1, 1091}_0 ∧ true) c in CNF: c -b^{1, 1091}_2 ∨ b^{1, 1091}_1 ∨ b^{1, 1091}_0 ∨ false c in DIMACS: -4433 4434 4435 0 c 3 does not represent an automaton state. c -(-b^{1, 1091}_2 ∧ b^{1, 1091}_1 ∧ b^{1, 1091}_0 ∧ true) c in CNF: c b^{1, 1091}_2 ∨ -b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ false c in DIMACS: 4433 -4434 -4435 0 c -3 does not represent an automaton state. c -( b^{1, 1091}_2 ∧ b^{1, 1091}_1 ∧ b^{1, 1091}_0 ∧ true) c in CNF: c -b^{1, 1091}_2 ∨ -b^{1, 1091}_1 ∨ -b^{1, 1091}_0 ∨ false c in DIMACS: -4433 -4434 -4435 0 c i = 1092 c -2+1 --> -1 c ( b^{1, 1092}_2 ∧ b^{1, 1092}_1 ∧ -b^{1, 1092}_0 ∧ p_1092) -> ( b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ b^{1, 1093}_0) c in CNF: c -b^{1, 1092}_2 ∨ -b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ -p_1092 ∨ b^{1, 1093}_2 c -b^{1, 1092}_2 ∨ -b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ -p_1092 ∨ -b^{1, 1093}_1 c -b^{1, 1092}_2 ∨ -b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ -p_1092 ∨ b^{1, 1093}_0 c in DIMACS: -4436 -4437 4438 -1092 4439 0 -4436 -4437 4438 -1092 -4440 0 -4436 -4437 4438 -1092 4441 0 c -1+1 --> 0 c ( b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ b^{1, 1092}_0 ∧ p_1092) -> (-b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ -b^{1, 1093}_0) c in CNF: c -b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ -p_1092 ∨ -b^{1, 1093}_2 c -b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ -p_1092 ∨ -b^{1, 1093}_1 c -b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ -p_1092 ∨ -b^{1, 1093}_0 c in DIMACS: -4436 4437 -4438 -1092 -4439 0 -4436 4437 -4438 -1092 -4440 0 -4436 4437 -4438 -1092 -4441 0 c 0+1 --> 1 c (-b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ -b^{1, 1092}_0 ∧ p_1092) -> (-b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ b^{1, 1093}_0) c in CNF: c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ -p_1092 ∨ -b^{1, 1093}_2 c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ -p_1092 ∨ -b^{1, 1093}_1 c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ -p_1092 ∨ b^{1, 1093}_0 c in DIMACS: 4436 4437 4438 -1092 -4439 0 4436 4437 4438 -1092 -4440 0 4436 4437 4438 -1092 4441 0 c 1+1 --> 2 c (-b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ b^{1, 1092}_0 ∧ p_1092) -> (-b^{1, 1093}_2 ∧ b^{1, 1093}_1 ∧ -b^{1, 1093}_0) c in CNF: c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ -p_1092 ∨ -b^{1, 1093}_2 c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ -p_1092 ∨ b^{1, 1093}_1 c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ -p_1092 ∨ -b^{1, 1093}_0 c in DIMACS: 4436 4437 -4438 -1092 -4439 0 4436 4437 -4438 -1092 4440 0 4436 4437 -4438 -1092 -4441 0 c 2+1 --> break c (-b^{1, 1092}_2 ∧ b^{1, 1092}_1 ∧ -b^{1, 1092}_0 ∧ p_1092) -> break c in CNF: c b^{1, 1092}_2 ∨ -b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ -p_1092 ∨ break c in DIMACS: 4436 -4437 4438 -1092 1162 0 c 2-1 --> 1 c (-b^{1, 1092}_2 ∧ b^{1, 1092}_1 ∧ -b^{1, 1092}_0 ∧ -p_1092) -> (-b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ b^{1, 1093}_0) c in CNF: c b^{1, 1092}_2 ∨ -b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ p_1092 ∨ -b^{1, 1093}_2 c b^{1, 1092}_2 ∨ -b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ p_1092 ∨ -b^{1, 1093}_1 c b^{1, 1092}_2 ∨ -b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ p_1092 ∨ b^{1, 1093}_0 c in DIMACS: 4436 -4437 4438 1092 -4439 0 4436 -4437 4438 1092 -4440 0 4436 -4437 4438 1092 4441 0 c 1-1 --> 0 c (-b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ b^{1, 1092}_0 ∧ -p_1092) -> (-b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ -b^{1, 1093}_0) c in CNF: c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ p_1092 ∨ -b^{1, 1093}_2 c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ p_1092 ∨ -b^{1, 1093}_1 c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ p_1092 ∨ -b^{1, 1093}_0 c in DIMACS: 4436 4437 -4438 1092 -4439 0 4436 4437 -4438 1092 -4440 0 4436 4437 -4438 1092 -4441 0 c 0-1 --> -1 c (-b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ -b^{1, 1092}_0 ∧ -p_1092) -> ( b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ b^{1, 1093}_0) c in CNF: c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ p_1092 ∨ b^{1, 1093}_2 c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ p_1092 ∨ -b^{1, 1093}_1 c b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ p_1092 ∨ b^{1, 1093}_0 c in DIMACS: 4436 4437 4438 1092 4439 0 4436 4437 4438 1092 -4440 0 4436 4437 4438 1092 4441 0 c -1-1 --> -2 c ( b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ b^{1, 1092}_0 ∧ -p_1092) -> ( b^{1, 1093}_2 ∧ b^{1, 1093}_1 ∧ -b^{1, 1093}_0) c in CNF: c -b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ p_1092 ∨ b^{1, 1093}_2 c -b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ p_1092 ∨ b^{1, 1093}_1 c -b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ p_1092 ∨ -b^{1, 1093}_0 c in DIMACS: -4436 4437 -4438 1092 4439 0 -4436 4437 -4438 1092 4440 0 -4436 4437 -4438 1092 -4441 0 c -2-1 --> break c ( b^{1, 1092}_2 ∧ b^{1, 1092}_1 ∧ -b^{1, 1092}_0 ∧ -p_1092) -> break c in CNF: c -b^{1, 1092}_2 ∨ -b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ p_1092 ∨ break c in DIMACS: -4436 -4437 4438 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1092}_2 ∧ -b^{1, 1092}_1 ∧ -b^{1, 1092}_0 ∧ true) c in CNF: c -b^{1, 1092}_2 ∨ b^{1, 1092}_1 ∨ b^{1, 1092}_0 ∨ false c in DIMACS: -4436 4437 4438 0 c 3 does not represent an automaton state. c -(-b^{1, 1092}_2 ∧ b^{1, 1092}_1 ∧ b^{1, 1092}_0 ∧ true) c in CNF: c b^{1, 1092}_2 ∨ -b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ false c in DIMACS: 4436 -4437 -4438 0 c -3 does not represent an automaton state. c -( b^{1, 1092}_2 ∧ b^{1, 1092}_1 ∧ b^{1, 1092}_0 ∧ true) c in CNF: c -b^{1, 1092}_2 ∨ -b^{1, 1092}_1 ∨ -b^{1, 1092}_0 ∨ false c in DIMACS: -4436 -4437 -4438 0 c i = 1093 c -2+1 --> -1 c ( b^{1, 1093}_2 ∧ b^{1, 1093}_1 ∧ -b^{1, 1093}_0 ∧ p_1093) -> ( b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ b^{1, 1094}_0) c in CNF: c -b^{1, 1093}_2 ∨ -b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ -p_1093 ∨ b^{1, 1094}_2 c -b^{1, 1093}_2 ∨ -b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ -p_1093 ∨ -b^{1, 1094}_1 c -b^{1, 1093}_2 ∨ -b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ -p_1093 ∨ b^{1, 1094}_0 c in DIMACS: -4439 -4440 4441 -1093 4442 0 -4439 -4440 4441 -1093 -4443 0 -4439 -4440 4441 -1093 4444 0 c -1+1 --> 0 c ( b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ b^{1, 1093}_0 ∧ p_1093) -> (-b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ -b^{1, 1094}_0) c in CNF: c -b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ -p_1093 ∨ -b^{1, 1094}_2 c -b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ -p_1093 ∨ -b^{1, 1094}_1 c -b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ -p_1093 ∨ -b^{1, 1094}_0 c in DIMACS: -4439 4440 -4441 -1093 -4442 0 -4439 4440 -4441 -1093 -4443 0 -4439 4440 -4441 -1093 -4444 0 c 0+1 --> 1 c (-b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ -b^{1, 1093}_0 ∧ p_1093) -> (-b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ b^{1, 1094}_0) c in CNF: c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ -p_1093 ∨ -b^{1, 1094}_2 c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ -p_1093 ∨ -b^{1, 1094}_1 c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ -p_1093 ∨ b^{1, 1094}_0 c in DIMACS: 4439 4440 4441 -1093 -4442 0 4439 4440 4441 -1093 -4443 0 4439 4440 4441 -1093 4444 0 c 1+1 --> 2 c (-b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ b^{1, 1093}_0 ∧ p_1093) -> (-b^{1, 1094}_2 ∧ b^{1, 1094}_1 ∧ -b^{1, 1094}_0) c in CNF: c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ -p_1093 ∨ -b^{1, 1094}_2 c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ -p_1093 ∨ b^{1, 1094}_1 c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ -p_1093 ∨ -b^{1, 1094}_0 c in DIMACS: 4439 4440 -4441 -1093 -4442 0 4439 4440 -4441 -1093 4443 0 4439 4440 -4441 -1093 -4444 0 c 2+1 --> break c (-b^{1, 1093}_2 ∧ b^{1, 1093}_1 ∧ -b^{1, 1093}_0 ∧ p_1093) -> break c in CNF: c b^{1, 1093}_2 ∨ -b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ -p_1093 ∨ break c in DIMACS: 4439 -4440 4441 -1093 1162 0 c 2-1 --> 1 c (-b^{1, 1093}_2 ∧ b^{1, 1093}_1 ∧ -b^{1, 1093}_0 ∧ -p_1093) -> (-b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ b^{1, 1094}_0) c in CNF: c b^{1, 1093}_2 ∨ -b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ p_1093 ∨ -b^{1, 1094}_2 c b^{1, 1093}_2 ∨ -b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ p_1093 ∨ -b^{1, 1094}_1 c b^{1, 1093}_2 ∨ -b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ p_1093 ∨ b^{1, 1094}_0 c in DIMACS: 4439 -4440 4441 1093 -4442 0 4439 -4440 4441 1093 -4443 0 4439 -4440 4441 1093 4444 0 c 1-1 --> 0 c (-b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ b^{1, 1093}_0 ∧ -p_1093) -> (-b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ -b^{1, 1094}_0) c in CNF: c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ p_1093 ∨ -b^{1, 1094}_2 c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ p_1093 ∨ -b^{1, 1094}_1 c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ p_1093 ∨ -b^{1, 1094}_0 c in DIMACS: 4439 4440 -4441 1093 -4442 0 4439 4440 -4441 1093 -4443 0 4439 4440 -4441 1093 -4444 0 c 0-1 --> -1 c (-b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ -b^{1, 1093}_0 ∧ -p_1093) -> ( b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ b^{1, 1094}_0) c in CNF: c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ p_1093 ∨ b^{1, 1094}_2 c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ p_1093 ∨ -b^{1, 1094}_1 c b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ p_1093 ∨ b^{1, 1094}_0 c in DIMACS: 4439 4440 4441 1093 4442 0 4439 4440 4441 1093 -4443 0 4439 4440 4441 1093 4444 0 c -1-1 --> -2 c ( b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ b^{1, 1093}_0 ∧ -p_1093) -> ( b^{1, 1094}_2 ∧ b^{1, 1094}_1 ∧ -b^{1, 1094}_0) c in CNF: c -b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ p_1093 ∨ b^{1, 1094}_2 c -b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ p_1093 ∨ b^{1, 1094}_1 c -b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ p_1093 ∨ -b^{1, 1094}_0 c in DIMACS: -4439 4440 -4441 1093 4442 0 -4439 4440 -4441 1093 4443 0 -4439 4440 -4441 1093 -4444 0 c -2-1 --> break c ( b^{1, 1093}_2 ∧ b^{1, 1093}_1 ∧ -b^{1, 1093}_0 ∧ -p_1093) -> break c in CNF: c -b^{1, 1093}_2 ∨ -b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ p_1093 ∨ break c in DIMACS: -4439 -4440 4441 1093 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1093}_2 ∧ -b^{1, 1093}_1 ∧ -b^{1, 1093}_0 ∧ true) c in CNF: c -b^{1, 1093}_2 ∨ b^{1, 1093}_1 ∨ b^{1, 1093}_0 ∨ false c in DIMACS: -4439 4440 4441 0 c 3 does not represent an automaton state. c -(-b^{1, 1093}_2 ∧ b^{1, 1093}_1 ∧ b^{1, 1093}_0 ∧ true) c in CNF: c b^{1, 1093}_2 ∨ -b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ false c in DIMACS: 4439 -4440 -4441 0 c -3 does not represent an automaton state. c -( b^{1, 1093}_2 ∧ b^{1, 1093}_1 ∧ b^{1, 1093}_0 ∧ true) c in CNF: c -b^{1, 1093}_2 ∨ -b^{1, 1093}_1 ∨ -b^{1, 1093}_0 ∨ false c in DIMACS: -4439 -4440 -4441 0 c i = 1094 c -2+1 --> -1 c ( b^{1, 1094}_2 ∧ b^{1, 1094}_1 ∧ -b^{1, 1094}_0 ∧ p_1094) -> ( b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ b^{1, 1095}_0) c in CNF: c -b^{1, 1094}_2 ∨ -b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ -p_1094 ∨ b^{1, 1095}_2 c -b^{1, 1094}_2 ∨ -b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ -p_1094 ∨ -b^{1, 1095}_1 c -b^{1, 1094}_2 ∨ -b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ -p_1094 ∨ b^{1, 1095}_0 c in DIMACS: -4442 -4443 4444 -1094 4445 0 -4442 -4443 4444 -1094 -4446 0 -4442 -4443 4444 -1094 4447 0 c -1+1 --> 0 c ( b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ b^{1, 1094}_0 ∧ p_1094) -> (-b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ -b^{1, 1095}_0) c in CNF: c -b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ -p_1094 ∨ -b^{1, 1095}_2 c -b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ -p_1094 ∨ -b^{1, 1095}_1 c -b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ -p_1094 ∨ -b^{1, 1095}_0 c in DIMACS: -4442 4443 -4444 -1094 -4445 0 -4442 4443 -4444 -1094 -4446 0 -4442 4443 -4444 -1094 -4447 0 c 0+1 --> 1 c (-b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ -b^{1, 1094}_0 ∧ p_1094) -> (-b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ b^{1, 1095}_0) c in CNF: c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ -p_1094 ∨ -b^{1, 1095}_2 c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ -p_1094 ∨ -b^{1, 1095}_1 c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ -p_1094 ∨ b^{1, 1095}_0 c in DIMACS: 4442 4443 4444 -1094 -4445 0 4442 4443 4444 -1094 -4446 0 4442 4443 4444 -1094 4447 0 c 1+1 --> 2 c (-b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ b^{1, 1094}_0 ∧ p_1094) -> (-b^{1, 1095}_2 ∧ b^{1, 1095}_1 ∧ -b^{1, 1095}_0) c in CNF: c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ -p_1094 ∨ -b^{1, 1095}_2 c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ -p_1094 ∨ b^{1, 1095}_1 c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ -p_1094 ∨ -b^{1, 1095}_0 c in DIMACS: 4442 4443 -4444 -1094 -4445 0 4442 4443 -4444 -1094 4446 0 4442 4443 -4444 -1094 -4447 0 c 2+1 --> break c (-b^{1, 1094}_2 ∧ b^{1, 1094}_1 ∧ -b^{1, 1094}_0 ∧ p_1094) -> break c in CNF: c b^{1, 1094}_2 ∨ -b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ -p_1094 ∨ break c in DIMACS: 4442 -4443 4444 -1094 1162 0 c 2-1 --> 1 c (-b^{1, 1094}_2 ∧ b^{1, 1094}_1 ∧ -b^{1, 1094}_0 ∧ -p_1094) -> (-b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ b^{1, 1095}_0) c in CNF: c b^{1, 1094}_2 ∨ -b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ p_1094 ∨ -b^{1, 1095}_2 c b^{1, 1094}_2 ∨ -b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ p_1094 ∨ -b^{1, 1095}_1 c b^{1, 1094}_2 ∨ -b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ p_1094 ∨ b^{1, 1095}_0 c in DIMACS: 4442 -4443 4444 1094 -4445 0 4442 -4443 4444 1094 -4446 0 4442 -4443 4444 1094 4447 0 c 1-1 --> 0 c (-b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ b^{1, 1094}_0 ∧ -p_1094) -> (-b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ -b^{1, 1095}_0) c in CNF: c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ p_1094 ∨ -b^{1, 1095}_2 c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ p_1094 ∨ -b^{1, 1095}_1 c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ p_1094 ∨ -b^{1, 1095}_0 c in DIMACS: 4442 4443 -4444 1094 -4445 0 4442 4443 -4444 1094 -4446 0 4442 4443 -4444 1094 -4447 0 c 0-1 --> -1 c (-b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ -b^{1, 1094}_0 ∧ -p_1094) -> ( b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ b^{1, 1095}_0) c in CNF: c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ p_1094 ∨ b^{1, 1095}_2 c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ p_1094 ∨ -b^{1, 1095}_1 c b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ p_1094 ∨ b^{1, 1095}_0 c in DIMACS: 4442 4443 4444 1094 4445 0 4442 4443 4444 1094 -4446 0 4442 4443 4444 1094 4447 0 c -1-1 --> -2 c ( b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ b^{1, 1094}_0 ∧ -p_1094) -> ( b^{1, 1095}_2 ∧ b^{1, 1095}_1 ∧ -b^{1, 1095}_0) c in CNF: c -b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ p_1094 ∨ b^{1, 1095}_2 c -b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ p_1094 ∨ b^{1, 1095}_1 c -b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ p_1094 ∨ -b^{1, 1095}_0 c in DIMACS: -4442 4443 -4444 1094 4445 0 -4442 4443 -4444 1094 4446 0 -4442 4443 -4444 1094 -4447 0 c -2-1 --> break c ( b^{1, 1094}_2 ∧ b^{1, 1094}_1 ∧ -b^{1, 1094}_0 ∧ -p_1094) -> break c in CNF: c -b^{1, 1094}_2 ∨ -b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ p_1094 ∨ break c in DIMACS: -4442 -4443 4444 1094 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1094}_2 ∧ -b^{1, 1094}_1 ∧ -b^{1, 1094}_0 ∧ true) c in CNF: c -b^{1, 1094}_2 ∨ b^{1, 1094}_1 ∨ b^{1, 1094}_0 ∨ false c in DIMACS: -4442 4443 4444 0 c 3 does not represent an automaton state. c -(-b^{1, 1094}_2 ∧ b^{1, 1094}_1 ∧ b^{1, 1094}_0 ∧ true) c in CNF: c b^{1, 1094}_2 ∨ -b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ false c in DIMACS: 4442 -4443 -4444 0 c -3 does not represent an automaton state. c -( b^{1, 1094}_2 ∧ b^{1, 1094}_1 ∧ b^{1, 1094}_0 ∧ true) c in CNF: c -b^{1, 1094}_2 ∨ -b^{1, 1094}_1 ∨ -b^{1, 1094}_0 ∨ false c in DIMACS: -4442 -4443 -4444 0 c i = 1095 c -2+1 --> -1 c ( b^{1, 1095}_2 ∧ b^{1, 1095}_1 ∧ -b^{1, 1095}_0 ∧ p_1095) -> ( b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ b^{1, 1096}_0) c in CNF: c -b^{1, 1095}_2 ∨ -b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ -p_1095 ∨ b^{1, 1096}_2 c -b^{1, 1095}_2 ∨ -b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ -p_1095 ∨ -b^{1, 1096}_1 c -b^{1, 1095}_2 ∨ -b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ -p_1095 ∨ b^{1, 1096}_0 c in DIMACS: -4445 -4446 4447 -1095 4448 0 -4445 -4446 4447 -1095 -4449 0 -4445 -4446 4447 -1095 4450 0 c -1+1 --> 0 c ( b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ b^{1, 1095}_0 ∧ p_1095) -> (-b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ -b^{1, 1096}_0) c in CNF: c -b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ -p_1095 ∨ -b^{1, 1096}_2 c -b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ -p_1095 ∨ -b^{1, 1096}_1 c -b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ -p_1095 ∨ -b^{1, 1096}_0 c in DIMACS: -4445 4446 -4447 -1095 -4448 0 -4445 4446 -4447 -1095 -4449 0 -4445 4446 -4447 -1095 -4450 0 c 0+1 --> 1 c (-b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ -b^{1, 1095}_0 ∧ p_1095) -> (-b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ b^{1, 1096}_0) c in CNF: c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ -p_1095 ∨ -b^{1, 1096}_2 c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ -p_1095 ∨ -b^{1, 1096}_1 c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ -p_1095 ∨ b^{1, 1096}_0 c in DIMACS: 4445 4446 4447 -1095 -4448 0 4445 4446 4447 -1095 -4449 0 4445 4446 4447 -1095 4450 0 c 1+1 --> 2 c (-b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ b^{1, 1095}_0 ∧ p_1095) -> (-b^{1, 1096}_2 ∧ b^{1, 1096}_1 ∧ -b^{1, 1096}_0) c in CNF: c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ -p_1095 ∨ -b^{1, 1096}_2 c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ -p_1095 ∨ b^{1, 1096}_1 c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ -p_1095 ∨ -b^{1, 1096}_0 c in DIMACS: 4445 4446 -4447 -1095 -4448 0 4445 4446 -4447 -1095 4449 0 4445 4446 -4447 -1095 -4450 0 c 2+1 --> break c (-b^{1, 1095}_2 ∧ b^{1, 1095}_1 ∧ -b^{1, 1095}_0 ∧ p_1095) -> break c in CNF: c b^{1, 1095}_2 ∨ -b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ -p_1095 ∨ break c in DIMACS: 4445 -4446 4447 -1095 1162 0 c 2-1 --> 1 c (-b^{1, 1095}_2 ∧ b^{1, 1095}_1 ∧ -b^{1, 1095}_0 ∧ -p_1095) -> (-b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ b^{1, 1096}_0) c in CNF: c b^{1, 1095}_2 ∨ -b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ p_1095 ∨ -b^{1, 1096}_2 c b^{1, 1095}_2 ∨ -b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ p_1095 ∨ -b^{1, 1096}_1 c b^{1, 1095}_2 ∨ -b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ p_1095 ∨ b^{1, 1096}_0 c in DIMACS: 4445 -4446 4447 1095 -4448 0 4445 -4446 4447 1095 -4449 0 4445 -4446 4447 1095 4450 0 c 1-1 --> 0 c (-b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ b^{1, 1095}_0 ∧ -p_1095) -> (-b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ -b^{1, 1096}_0) c in CNF: c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ p_1095 ∨ -b^{1, 1096}_2 c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ p_1095 ∨ -b^{1, 1096}_1 c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ p_1095 ∨ -b^{1, 1096}_0 c in DIMACS: 4445 4446 -4447 1095 -4448 0 4445 4446 -4447 1095 -4449 0 4445 4446 -4447 1095 -4450 0 c 0-1 --> -1 c (-b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ -b^{1, 1095}_0 ∧ -p_1095) -> ( b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ b^{1, 1096}_0) c in CNF: c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ p_1095 ∨ b^{1, 1096}_2 c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ p_1095 ∨ -b^{1, 1096}_1 c b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ p_1095 ∨ b^{1, 1096}_0 c in DIMACS: 4445 4446 4447 1095 4448 0 4445 4446 4447 1095 -4449 0 4445 4446 4447 1095 4450 0 c -1-1 --> -2 c ( b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ b^{1, 1095}_0 ∧ -p_1095) -> ( b^{1, 1096}_2 ∧ b^{1, 1096}_1 ∧ -b^{1, 1096}_0) c in CNF: c -b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ p_1095 ∨ b^{1, 1096}_2 c -b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ p_1095 ∨ b^{1, 1096}_1 c -b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ p_1095 ∨ -b^{1, 1096}_0 c in DIMACS: -4445 4446 -4447 1095 4448 0 -4445 4446 -4447 1095 4449 0 -4445 4446 -4447 1095 -4450 0 c -2-1 --> break c ( b^{1, 1095}_2 ∧ b^{1, 1095}_1 ∧ -b^{1, 1095}_0 ∧ -p_1095) -> break c in CNF: c -b^{1, 1095}_2 ∨ -b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ p_1095 ∨ break c in DIMACS: -4445 -4446 4447 1095 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1095}_2 ∧ -b^{1, 1095}_1 ∧ -b^{1, 1095}_0 ∧ true) c in CNF: c -b^{1, 1095}_2 ∨ b^{1, 1095}_1 ∨ b^{1, 1095}_0 ∨ false c in DIMACS: -4445 4446 4447 0 c 3 does not represent an automaton state. c -(-b^{1, 1095}_2 ∧ b^{1, 1095}_1 ∧ b^{1, 1095}_0 ∧ true) c in CNF: c b^{1, 1095}_2 ∨ -b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ false c in DIMACS: 4445 -4446 -4447 0 c -3 does not represent an automaton state. c -( b^{1, 1095}_2 ∧ b^{1, 1095}_1 ∧ b^{1, 1095}_0 ∧ true) c in CNF: c -b^{1, 1095}_2 ∨ -b^{1, 1095}_1 ∨ -b^{1, 1095}_0 ∨ false c in DIMACS: -4445 -4446 -4447 0 c i = 1096 c -2+1 --> -1 c ( b^{1, 1096}_2 ∧ b^{1, 1096}_1 ∧ -b^{1, 1096}_0 ∧ p_1096) -> ( b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ b^{1, 1097}_0) c in CNF: c -b^{1, 1096}_2 ∨ -b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ -p_1096 ∨ b^{1, 1097}_2 c -b^{1, 1096}_2 ∨ -b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ -p_1096 ∨ -b^{1, 1097}_1 c -b^{1, 1096}_2 ∨ -b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ -p_1096 ∨ b^{1, 1097}_0 c in DIMACS: -4448 -4449 4450 -1096 4451 0 -4448 -4449 4450 -1096 -4452 0 -4448 -4449 4450 -1096 4453 0 c -1+1 --> 0 c ( b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ b^{1, 1096}_0 ∧ p_1096) -> (-b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ -b^{1, 1097}_0) c in CNF: c -b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ -p_1096 ∨ -b^{1, 1097}_2 c -b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ -p_1096 ∨ -b^{1, 1097}_1 c -b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ -p_1096 ∨ -b^{1, 1097}_0 c in DIMACS: -4448 4449 -4450 -1096 -4451 0 -4448 4449 -4450 -1096 -4452 0 -4448 4449 -4450 -1096 -4453 0 c 0+1 --> 1 c (-b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ -b^{1, 1096}_0 ∧ p_1096) -> (-b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ b^{1, 1097}_0) c in CNF: c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ -p_1096 ∨ -b^{1, 1097}_2 c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ -p_1096 ∨ -b^{1, 1097}_1 c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ -p_1096 ∨ b^{1, 1097}_0 c in DIMACS: 4448 4449 4450 -1096 -4451 0 4448 4449 4450 -1096 -4452 0 4448 4449 4450 -1096 4453 0 c 1+1 --> 2 c (-b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ b^{1, 1096}_0 ∧ p_1096) -> (-b^{1, 1097}_2 ∧ b^{1, 1097}_1 ∧ -b^{1, 1097}_0) c in CNF: c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ -p_1096 ∨ -b^{1, 1097}_2 c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ -p_1096 ∨ b^{1, 1097}_1 c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ -p_1096 ∨ -b^{1, 1097}_0 c in DIMACS: 4448 4449 -4450 -1096 -4451 0 4448 4449 -4450 -1096 4452 0 4448 4449 -4450 -1096 -4453 0 c 2+1 --> break c (-b^{1, 1096}_2 ∧ b^{1, 1096}_1 ∧ -b^{1, 1096}_0 ∧ p_1096) -> break c in CNF: c b^{1, 1096}_2 ∨ -b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ -p_1096 ∨ break c in DIMACS: 4448 -4449 4450 -1096 1162 0 c 2-1 --> 1 c (-b^{1, 1096}_2 ∧ b^{1, 1096}_1 ∧ -b^{1, 1096}_0 ∧ -p_1096) -> (-b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ b^{1, 1097}_0) c in CNF: c b^{1, 1096}_2 ∨ -b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ p_1096 ∨ -b^{1, 1097}_2 c b^{1, 1096}_2 ∨ -b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ p_1096 ∨ -b^{1, 1097}_1 c b^{1, 1096}_2 ∨ -b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ p_1096 ∨ b^{1, 1097}_0 c in DIMACS: 4448 -4449 4450 1096 -4451 0 4448 -4449 4450 1096 -4452 0 4448 -4449 4450 1096 4453 0 c 1-1 --> 0 c (-b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ b^{1, 1096}_0 ∧ -p_1096) -> (-b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ -b^{1, 1097}_0) c in CNF: c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ p_1096 ∨ -b^{1, 1097}_2 c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ p_1096 ∨ -b^{1, 1097}_1 c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ p_1096 ∨ -b^{1, 1097}_0 c in DIMACS: 4448 4449 -4450 1096 -4451 0 4448 4449 -4450 1096 -4452 0 4448 4449 -4450 1096 -4453 0 c 0-1 --> -1 c (-b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ -b^{1, 1096}_0 ∧ -p_1096) -> ( b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ b^{1, 1097}_0) c in CNF: c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ p_1096 ∨ b^{1, 1097}_2 c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ p_1096 ∨ -b^{1, 1097}_1 c b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ p_1096 ∨ b^{1, 1097}_0 c in DIMACS: 4448 4449 4450 1096 4451 0 4448 4449 4450 1096 -4452 0 4448 4449 4450 1096 4453 0 c -1-1 --> -2 c ( b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ b^{1, 1096}_0 ∧ -p_1096) -> ( b^{1, 1097}_2 ∧ b^{1, 1097}_1 ∧ -b^{1, 1097}_0) c in CNF: c -b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ p_1096 ∨ b^{1, 1097}_2 c -b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ p_1096 ∨ b^{1, 1097}_1 c -b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ p_1096 ∨ -b^{1, 1097}_0 c in DIMACS: -4448 4449 -4450 1096 4451 0 -4448 4449 -4450 1096 4452 0 -4448 4449 -4450 1096 -4453 0 c -2-1 --> break c ( b^{1, 1096}_2 ∧ b^{1, 1096}_1 ∧ -b^{1, 1096}_0 ∧ -p_1096) -> break c in CNF: c -b^{1, 1096}_2 ∨ -b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ p_1096 ∨ break c in DIMACS: -4448 -4449 4450 1096 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1096}_2 ∧ -b^{1, 1096}_1 ∧ -b^{1, 1096}_0 ∧ true) c in CNF: c -b^{1, 1096}_2 ∨ b^{1, 1096}_1 ∨ b^{1, 1096}_0 ∨ false c in DIMACS: -4448 4449 4450 0 c 3 does not represent an automaton state. c -(-b^{1, 1096}_2 ∧ b^{1, 1096}_1 ∧ b^{1, 1096}_0 ∧ true) c in CNF: c b^{1, 1096}_2 ∨ -b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ false c in DIMACS: 4448 -4449 -4450 0 c -3 does not represent an automaton state. c -( b^{1, 1096}_2 ∧ b^{1, 1096}_1 ∧ b^{1, 1096}_0 ∧ true) c in CNF: c -b^{1, 1096}_2 ∨ -b^{1, 1096}_1 ∨ -b^{1, 1096}_0 ∨ false c in DIMACS: -4448 -4449 -4450 0 c i = 1097 c -2+1 --> -1 c ( b^{1, 1097}_2 ∧ b^{1, 1097}_1 ∧ -b^{1, 1097}_0 ∧ p_1097) -> ( b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ b^{1, 1098}_0) c in CNF: c -b^{1, 1097}_2 ∨ -b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ -p_1097 ∨ b^{1, 1098}_2 c -b^{1, 1097}_2 ∨ -b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ -p_1097 ∨ -b^{1, 1098}_1 c -b^{1, 1097}_2 ∨ -b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ -p_1097 ∨ b^{1, 1098}_0 c in DIMACS: -4451 -4452 4453 -1097 4454 0 -4451 -4452 4453 -1097 -4455 0 -4451 -4452 4453 -1097 4456 0 c -1+1 --> 0 c ( b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ b^{1, 1097}_0 ∧ p_1097) -> (-b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ -b^{1, 1098}_0) c in CNF: c -b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ -p_1097 ∨ -b^{1, 1098}_2 c -b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ -p_1097 ∨ -b^{1, 1098}_1 c -b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ -p_1097 ∨ -b^{1, 1098}_0 c in DIMACS: -4451 4452 -4453 -1097 -4454 0 -4451 4452 -4453 -1097 -4455 0 -4451 4452 -4453 -1097 -4456 0 c 0+1 --> 1 c (-b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ -b^{1, 1097}_0 ∧ p_1097) -> (-b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ b^{1, 1098}_0) c in CNF: c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ -p_1097 ∨ -b^{1, 1098}_2 c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ -p_1097 ∨ -b^{1, 1098}_1 c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ -p_1097 ∨ b^{1, 1098}_0 c in DIMACS: 4451 4452 4453 -1097 -4454 0 4451 4452 4453 -1097 -4455 0 4451 4452 4453 -1097 4456 0 c 1+1 --> 2 c (-b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ b^{1, 1097}_0 ∧ p_1097) -> (-b^{1, 1098}_2 ∧ b^{1, 1098}_1 ∧ -b^{1, 1098}_0) c in CNF: c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ -p_1097 ∨ -b^{1, 1098}_2 c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ -p_1097 ∨ b^{1, 1098}_1 c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ -p_1097 ∨ -b^{1, 1098}_0 c in DIMACS: 4451 4452 -4453 -1097 -4454 0 4451 4452 -4453 -1097 4455 0 4451 4452 -4453 -1097 -4456 0 c 2+1 --> break c (-b^{1, 1097}_2 ∧ b^{1, 1097}_1 ∧ -b^{1, 1097}_0 ∧ p_1097) -> break c in CNF: c b^{1, 1097}_2 ∨ -b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ -p_1097 ∨ break c in DIMACS: 4451 -4452 4453 -1097 1162 0 c 2-1 --> 1 c (-b^{1, 1097}_2 ∧ b^{1, 1097}_1 ∧ -b^{1, 1097}_0 ∧ -p_1097) -> (-b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ b^{1, 1098}_0) c in CNF: c b^{1, 1097}_2 ∨ -b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ p_1097 ∨ -b^{1, 1098}_2 c b^{1, 1097}_2 ∨ -b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ p_1097 ∨ -b^{1, 1098}_1 c b^{1, 1097}_2 ∨ -b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ p_1097 ∨ b^{1, 1098}_0 c in DIMACS: 4451 -4452 4453 1097 -4454 0 4451 -4452 4453 1097 -4455 0 4451 -4452 4453 1097 4456 0 c 1-1 --> 0 c (-b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ b^{1, 1097}_0 ∧ -p_1097) -> (-b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ -b^{1, 1098}_0) c in CNF: c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ p_1097 ∨ -b^{1, 1098}_2 c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ p_1097 ∨ -b^{1, 1098}_1 c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ p_1097 ∨ -b^{1, 1098}_0 c in DIMACS: 4451 4452 -4453 1097 -4454 0 4451 4452 -4453 1097 -4455 0 4451 4452 -4453 1097 -4456 0 c 0-1 --> -1 c (-b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ -b^{1, 1097}_0 ∧ -p_1097) -> ( b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ b^{1, 1098}_0) c in CNF: c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ p_1097 ∨ b^{1, 1098}_2 c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ p_1097 ∨ -b^{1, 1098}_1 c b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ p_1097 ∨ b^{1, 1098}_0 c in DIMACS: 4451 4452 4453 1097 4454 0 4451 4452 4453 1097 -4455 0 4451 4452 4453 1097 4456 0 c -1-1 --> -2 c ( b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ b^{1, 1097}_0 ∧ -p_1097) -> ( b^{1, 1098}_2 ∧ b^{1, 1098}_1 ∧ -b^{1, 1098}_0) c in CNF: c -b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ p_1097 ∨ b^{1, 1098}_2 c -b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ p_1097 ∨ b^{1, 1098}_1 c -b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ p_1097 ∨ -b^{1, 1098}_0 c in DIMACS: -4451 4452 -4453 1097 4454 0 -4451 4452 -4453 1097 4455 0 -4451 4452 -4453 1097 -4456 0 c -2-1 --> break c ( b^{1, 1097}_2 ∧ b^{1, 1097}_1 ∧ -b^{1, 1097}_0 ∧ -p_1097) -> break c in CNF: c -b^{1, 1097}_2 ∨ -b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ p_1097 ∨ break c in DIMACS: -4451 -4452 4453 1097 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1097}_2 ∧ -b^{1, 1097}_1 ∧ -b^{1, 1097}_0 ∧ true) c in CNF: c -b^{1, 1097}_2 ∨ b^{1, 1097}_1 ∨ b^{1, 1097}_0 ∨ false c in DIMACS: -4451 4452 4453 0 c 3 does not represent an automaton state. c -(-b^{1, 1097}_2 ∧ b^{1, 1097}_1 ∧ b^{1, 1097}_0 ∧ true) c in CNF: c b^{1, 1097}_2 ∨ -b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ false c in DIMACS: 4451 -4452 -4453 0 c -3 does not represent an automaton state. c -( b^{1, 1097}_2 ∧ b^{1, 1097}_1 ∧ b^{1, 1097}_0 ∧ true) c in CNF: c -b^{1, 1097}_2 ∨ -b^{1, 1097}_1 ∨ -b^{1, 1097}_0 ∨ false c in DIMACS: -4451 -4452 -4453 0 c i = 1098 c -2+1 --> -1 c ( b^{1, 1098}_2 ∧ b^{1, 1098}_1 ∧ -b^{1, 1098}_0 ∧ p_1098) -> ( b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ b^{1, 1099}_0) c in CNF: c -b^{1, 1098}_2 ∨ -b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ -p_1098 ∨ b^{1, 1099}_2 c -b^{1, 1098}_2 ∨ -b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ -p_1098 ∨ -b^{1, 1099}_1 c -b^{1, 1098}_2 ∨ -b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ -p_1098 ∨ b^{1, 1099}_0 c in DIMACS: -4454 -4455 4456 -1098 4457 0 -4454 -4455 4456 -1098 -4458 0 -4454 -4455 4456 -1098 4459 0 c -1+1 --> 0 c ( b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ b^{1, 1098}_0 ∧ p_1098) -> (-b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ -b^{1, 1099}_0) c in CNF: c -b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ -p_1098 ∨ -b^{1, 1099}_2 c -b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ -p_1098 ∨ -b^{1, 1099}_1 c -b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ -p_1098 ∨ -b^{1, 1099}_0 c in DIMACS: -4454 4455 -4456 -1098 -4457 0 -4454 4455 -4456 -1098 -4458 0 -4454 4455 -4456 -1098 -4459 0 c 0+1 --> 1 c (-b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ -b^{1, 1098}_0 ∧ p_1098) -> (-b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ b^{1, 1099}_0) c in CNF: c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ -p_1098 ∨ -b^{1, 1099}_2 c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ -p_1098 ∨ -b^{1, 1099}_1 c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ -p_1098 ∨ b^{1, 1099}_0 c in DIMACS: 4454 4455 4456 -1098 -4457 0 4454 4455 4456 -1098 -4458 0 4454 4455 4456 -1098 4459 0 c 1+1 --> 2 c (-b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ b^{1, 1098}_0 ∧ p_1098) -> (-b^{1, 1099}_2 ∧ b^{1, 1099}_1 ∧ -b^{1, 1099}_0) c in CNF: c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ -p_1098 ∨ -b^{1, 1099}_2 c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ -p_1098 ∨ b^{1, 1099}_1 c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ -p_1098 ∨ -b^{1, 1099}_0 c in DIMACS: 4454 4455 -4456 -1098 -4457 0 4454 4455 -4456 -1098 4458 0 4454 4455 -4456 -1098 -4459 0 c 2+1 --> break c (-b^{1, 1098}_2 ∧ b^{1, 1098}_1 ∧ -b^{1, 1098}_0 ∧ p_1098) -> break c in CNF: c b^{1, 1098}_2 ∨ -b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ -p_1098 ∨ break c in DIMACS: 4454 -4455 4456 -1098 1162 0 c 2-1 --> 1 c (-b^{1, 1098}_2 ∧ b^{1, 1098}_1 ∧ -b^{1, 1098}_0 ∧ -p_1098) -> (-b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ b^{1, 1099}_0) c in CNF: c b^{1, 1098}_2 ∨ -b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ p_1098 ∨ -b^{1, 1099}_2 c b^{1, 1098}_2 ∨ -b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ p_1098 ∨ -b^{1, 1099}_1 c b^{1, 1098}_2 ∨ -b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ p_1098 ∨ b^{1, 1099}_0 c in DIMACS: 4454 -4455 4456 1098 -4457 0 4454 -4455 4456 1098 -4458 0 4454 -4455 4456 1098 4459 0 c 1-1 --> 0 c (-b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ b^{1, 1098}_0 ∧ -p_1098) -> (-b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ -b^{1, 1099}_0) c in CNF: c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ p_1098 ∨ -b^{1, 1099}_2 c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ p_1098 ∨ -b^{1, 1099}_1 c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ p_1098 ∨ -b^{1, 1099}_0 c in DIMACS: 4454 4455 -4456 1098 -4457 0 4454 4455 -4456 1098 -4458 0 4454 4455 -4456 1098 -4459 0 c 0-1 --> -1 c (-b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ -b^{1, 1098}_0 ∧ -p_1098) -> ( b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ b^{1, 1099}_0) c in CNF: c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ p_1098 ∨ b^{1, 1099}_2 c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ p_1098 ∨ -b^{1, 1099}_1 c b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ p_1098 ∨ b^{1, 1099}_0 c in DIMACS: 4454 4455 4456 1098 4457 0 4454 4455 4456 1098 -4458 0 4454 4455 4456 1098 4459 0 c -1-1 --> -2 c ( b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ b^{1, 1098}_0 ∧ -p_1098) -> ( b^{1, 1099}_2 ∧ b^{1, 1099}_1 ∧ -b^{1, 1099}_0) c in CNF: c -b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ p_1098 ∨ b^{1, 1099}_2 c -b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ p_1098 ∨ b^{1, 1099}_1 c -b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ p_1098 ∨ -b^{1, 1099}_0 c in DIMACS: -4454 4455 -4456 1098 4457 0 -4454 4455 -4456 1098 4458 0 -4454 4455 -4456 1098 -4459 0 c -2-1 --> break c ( b^{1, 1098}_2 ∧ b^{1, 1098}_1 ∧ -b^{1, 1098}_0 ∧ -p_1098) -> break c in CNF: c -b^{1, 1098}_2 ∨ -b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ p_1098 ∨ break c in DIMACS: -4454 -4455 4456 1098 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1098}_2 ∧ -b^{1, 1098}_1 ∧ -b^{1, 1098}_0 ∧ true) c in CNF: c -b^{1, 1098}_2 ∨ b^{1, 1098}_1 ∨ b^{1, 1098}_0 ∨ false c in DIMACS: -4454 4455 4456 0 c 3 does not represent an automaton state. c -(-b^{1, 1098}_2 ∧ b^{1, 1098}_1 ∧ b^{1, 1098}_0 ∧ true) c in CNF: c b^{1, 1098}_2 ∨ -b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ false c in DIMACS: 4454 -4455 -4456 0 c -3 does not represent an automaton state. c -( b^{1, 1098}_2 ∧ b^{1, 1098}_1 ∧ b^{1, 1098}_0 ∧ true) c in CNF: c -b^{1, 1098}_2 ∨ -b^{1, 1098}_1 ∨ -b^{1, 1098}_0 ∨ false c in DIMACS: -4454 -4455 -4456 0 c i = 1099 c -2+1 --> -1 c ( b^{1, 1099}_2 ∧ b^{1, 1099}_1 ∧ -b^{1, 1099}_0 ∧ p_1099) -> ( b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ b^{1, 1100}_0) c in CNF: c -b^{1, 1099}_2 ∨ -b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ -p_1099 ∨ b^{1, 1100}_2 c -b^{1, 1099}_2 ∨ -b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ -p_1099 ∨ -b^{1, 1100}_1 c -b^{1, 1099}_2 ∨ -b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ -p_1099 ∨ b^{1, 1100}_0 c in DIMACS: -4457 -4458 4459 -1099 4460 0 -4457 -4458 4459 -1099 -4461 0 -4457 -4458 4459 -1099 4462 0 c -1+1 --> 0 c ( b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ b^{1, 1099}_0 ∧ p_1099) -> (-b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ -b^{1, 1100}_0) c in CNF: c -b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ -p_1099 ∨ -b^{1, 1100}_2 c -b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ -p_1099 ∨ -b^{1, 1100}_1 c -b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ -p_1099 ∨ -b^{1, 1100}_0 c in DIMACS: -4457 4458 -4459 -1099 -4460 0 -4457 4458 -4459 -1099 -4461 0 -4457 4458 -4459 -1099 -4462 0 c 0+1 --> 1 c (-b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ -b^{1, 1099}_0 ∧ p_1099) -> (-b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ b^{1, 1100}_0) c in CNF: c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ -p_1099 ∨ -b^{1, 1100}_2 c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ -p_1099 ∨ -b^{1, 1100}_1 c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ -p_1099 ∨ b^{1, 1100}_0 c in DIMACS: 4457 4458 4459 -1099 -4460 0 4457 4458 4459 -1099 -4461 0 4457 4458 4459 -1099 4462 0 c 1+1 --> 2 c (-b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ b^{1, 1099}_0 ∧ p_1099) -> (-b^{1, 1100}_2 ∧ b^{1, 1100}_1 ∧ -b^{1, 1100}_0) c in CNF: c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ -p_1099 ∨ -b^{1, 1100}_2 c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ -p_1099 ∨ b^{1, 1100}_1 c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ -p_1099 ∨ -b^{1, 1100}_0 c in DIMACS: 4457 4458 -4459 -1099 -4460 0 4457 4458 -4459 -1099 4461 0 4457 4458 -4459 -1099 -4462 0 c 2+1 --> break c (-b^{1, 1099}_2 ∧ b^{1, 1099}_1 ∧ -b^{1, 1099}_0 ∧ p_1099) -> break c in CNF: c b^{1, 1099}_2 ∨ -b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ -p_1099 ∨ break c in DIMACS: 4457 -4458 4459 -1099 1162 0 c 2-1 --> 1 c (-b^{1, 1099}_2 ∧ b^{1, 1099}_1 ∧ -b^{1, 1099}_0 ∧ -p_1099) -> (-b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ b^{1, 1100}_0) c in CNF: c b^{1, 1099}_2 ∨ -b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ p_1099 ∨ -b^{1, 1100}_2 c b^{1, 1099}_2 ∨ -b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ p_1099 ∨ -b^{1, 1100}_1 c b^{1, 1099}_2 ∨ -b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ p_1099 ∨ b^{1, 1100}_0 c in DIMACS: 4457 -4458 4459 1099 -4460 0 4457 -4458 4459 1099 -4461 0 4457 -4458 4459 1099 4462 0 c 1-1 --> 0 c (-b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ b^{1, 1099}_0 ∧ -p_1099) -> (-b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ -b^{1, 1100}_0) c in CNF: c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ p_1099 ∨ -b^{1, 1100}_2 c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ p_1099 ∨ -b^{1, 1100}_1 c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ p_1099 ∨ -b^{1, 1100}_0 c in DIMACS: 4457 4458 -4459 1099 -4460 0 4457 4458 -4459 1099 -4461 0 4457 4458 -4459 1099 -4462 0 c 0-1 --> -1 c (-b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ -b^{1, 1099}_0 ∧ -p_1099) -> ( b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ b^{1, 1100}_0) c in CNF: c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ p_1099 ∨ b^{1, 1100}_2 c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ p_1099 ∨ -b^{1, 1100}_1 c b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ p_1099 ∨ b^{1, 1100}_0 c in DIMACS: 4457 4458 4459 1099 4460 0 4457 4458 4459 1099 -4461 0 4457 4458 4459 1099 4462 0 c -1-1 --> -2 c ( b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ b^{1, 1099}_0 ∧ -p_1099) -> ( b^{1, 1100}_2 ∧ b^{1, 1100}_1 ∧ -b^{1, 1100}_0) c in CNF: c -b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ p_1099 ∨ b^{1, 1100}_2 c -b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ p_1099 ∨ b^{1, 1100}_1 c -b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ p_1099 ∨ -b^{1, 1100}_0 c in DIMACS: -4457 4458 -4459 1099 4460 0 -4457 4458 -4459 1099 4461 0 -4457 4458 -4459 1099 -4462 0 c -2-1 --> break c ( b^{1, 1099}_2 ∧ b^{1, 1099}_1 ∧ -b^{1, 1099}_0 ∧ -p_1099) -> break c in CNF: c -b^{1, 1099}_2 ∨ -b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ p_1099 ∨ break c in DIMACS: -4457 -4458 4459 1099 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1099}_2 ∧ -b^{1, 1099}_1 ∧ -b^{1, 1099}_0 ∧ true) c in CNF: c -b^{1, 1099}_2 ∨ b^{1, 1099}_1 ∨ b^{1, 1099}_0 ∨ false c in DIMACS: -4457 4458 4459 0 c 3 does not represent an automaton state. c -(-b^{1, 1099}_2 ∧ b^{1, 1099}_1 ∧ b^{1, 1099}_0 ∧ true) c in CNF: c b^{1, 1099}_2 ∨ -b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ false c in DIMACS: 4457 -4458 -4459 0 c -3 does not represent an automaton state. c -( b^{1, 1099}_2 ∧ b^{1, 1099}_1 ∧ b^{1, 1099}_0 ∧ true) c in CNF: c -b^{1, 1099}_2 ∨ -b^{1, 1099}_1 ∨ -b^{1, 1099}_0 ∨ false c in DIMACS: -4457 -4458 -4459 0 c i = 1100 c -2+1 --> -1 c ( b^{1, 1100}_2 ∧ b^{1, 1100}_1 ∧ -b^{1, 1100}_0 ∧ p_1100) -> ( b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ b^{1, 1101}_0) c in CNF: c -b^{1, 1100}_2 ∨ -b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ -p_1100 ∨ b^{1, 1101}_2 c -b^{1, 1100}_2 ∨ -b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ -p_1100 ∨ -b^{1, 1101}_1 c -b^{1, 1100}_2 ∨ -b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ -p_1100 ∨ b^{1, 1101}_0 c in DIMACS: -4460 -4461 4462 -1100 4463 0 -4460 -4461 4462 -1100 -4464 0 -4460 -4461 4462 -1100 4465 0 c -1+1 --> 0 c ( b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ b^{1, 1100}_0 ∧ p_1100) -> (-b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ -b^{1, 1101}_0) c in CNF: c -b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ -p_1100 ∨ -b^{1, 1101}_2 c -b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ -p_1100 ∨ -b^{1, 1101}_1 c -b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ -p_1100 ∨ -b^{1, 1101}_0 c in DIMACS: -4460 4461 -4462 -1100 -4463 0 -4460 4461 -4462 -1100 -4464 0 -4460 4461 -4462 -1100 -4465 0 c 0+1 --> 1 c (-b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ -b^{1, 1100}_0 ∧ p_1100) -> (-b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ b^{1, 1101}_0) c in CNF: c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ -p_1100 ∨ -b^{1, 1101}_2 c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ -p_1100 ∨ -b^{1, 1101}_1 c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ -p_1100 ∨ b^{1, 1101}_0 c in DIMACS: 4460 4461 4462 -1100 -4463 0 4460 4461 4462 -1100 -4464 0 4460 4461 4462 -1100 4465 0 c 1+1 --> 2 c (-b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ b^{1, 1100}_0 ∧ p_1100) -> (-b^{1, 1101}_2 ∧ b^{1, 1101}_1 ∧ -b^{1, 1101}_0) c in CNF: c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ -p_1100 ∨ -b^{1, 1101}_2 c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ -p_1100 ∨ b^{1, 1101}_1 c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ -p_1100 ∨ -b^{1, 1101}_0 c in DIMACS: 4460 4461 -4462 -1100 -4463 0 4460 4461 -4462 -1100 4464 0 4460 4461 -4462 -1100 -4465 0 c 2+1 --> break c (-b^{1, 1100}_2 ∧ b^{1, 1100}_1 ∧ -b^{1, 1100}_0 ∧ p_1100) -> break c in CNF: c b^{1, 1100}_2 ∨ -b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ -p_1100 ∨ break c in DIMACS: 4460 -4461 4462 -1100 1162 0 c 2-1 --> 1 c (-b^{1, 1100}_2 ∧ b^{1, 1100}_1 ∧ -b^{1, 1100}_0 ∧ -p_1100) -> (-b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ b^{1, 1101}_0) c in CNF: c b^{1, 1100}_2 ∨ -b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ p_1100 ∨ -b^{1, 1101}_2 c b^{1, 1100}_2 ∨ -b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ p_1100 ∨ -b^{1, 1101}_1 c b^{1, 1100}_2 ∨ -b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ p_1100 ∨ b^{1, 1101}_0 c in DIMACS: 4460 -4461 4462 1100 -4463 0 4460 -4461 4462 1100 -4464 0 4460 -4461 4462 1100 4465 0 c 1-1 --> 0 c (-b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ b^{1, 1100}_0 ∧ -p_1100) -> (-b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ -b^{1, 1101}_0) c in CNF: c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ p_1100 ∨ -b^{1, 1101}_2 c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ p_1100 ∨ -b^{1, 1101}_1 c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ p_1100 ∨ -b^{1, 1101}_0 c in DIMACS: 4460 4461 -4462 1100 -4463 0 4460 4461 -4462 1100 -4464 0 4460 4461 -4462 1100 -4465 0 c 0-1 --> -1 c (-b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ -b^{1, 1100}_0 ∧ -p_1100) -> ( b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ b^{1, 1101}_0) c in CNF: c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ p_1100 ∨ b^{1, 1101}_2 c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ p_1100 ∨ -b^{1, 1101}_1 c b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ p_1100 ∨ b^{1, 1101}_0 c in DIMACS: 4460 4461 4462 1100 4463 0 4460 4461 4462 1100 -4464 0 4460 4461 4462 1100 4465 0 c -1-1 --> -2 c ( b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ b^{1, 1100}_0 ∧ -p_1100) -> ( b^{1, 1101}_2 ∧ b^{1, 1101}_1 ∧ -b^{1, 1101}_0) c in CNF: c -b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ p_1100 ∨ b^{1, 1101}_2 c -b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ p_1100 ∨ b^{1, 1101}_1 c -b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ p_1100 ∨ -b^{1, 1101}_0 c in DIMACS: -4460 4461 -4462 1100 4463 0 -4460 4461 -4462 1100 4464 0 -4460 4461 -4462 1100 -4465 0 c -2-1 --> break c ( b^{1, 1100}_2 ∧ b^{1, 1100}_1 ∧ -b^{1, 1100}_0 ∧ -p_1100) -> break c in CNF: c -b^{1, 1100}_2 ∨ -b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ p_1100 ∨ break c in DIMACS: -4460 -4461 4462 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1100}_2 ∧ -b^{1, 1100}_1 ∧ -b^{1, 1100}_0 ∧ true) c in CNF: c -b^{1, 1100}_2 ∨ b^{1, 1100}_1 ∨ b^{1, 1100}_0 ∨ false c in DIMACS: -4460 4461 4462 0 c 3 does not represent an automaton state. c -(-b^{1, 1100}_2 ∧ b^{1, 1100}_1 ∧ b^{1, 1100}_0 ∧ true) c in CNF: c b^{1, 1100}_2 ∨ -b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ false c in DIMACS: 4460 -4461 -4462 0 c -3 does not represent an automaton state. c -( b^{1, 1100}_2 ∧ b^{1, 1100}_1 ∧ b^{1, 1100}_0 ∧ true) c in CNF: c -b^{1, 1100}_2 ∨ -b^{1, 1100}_1 ∨ -b^{1, 1100}_0 ∨ false c in DIMACS: -4460 -4461 -4462 0 c i = 1101 c -2+1 --> -1 c ( b^{1, 1101}_2 ∧ b^{1, 1101}_1 ∧ -b^{1, 1101}_0 ∧ p_1101) -> ( b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ b^{1, 1102}_0) c in CNF: c -b^{1, 1101}_2 ∨ -b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ -p_1101 ∨ b^{1, 1102}_2 c -b^{1, 1101}_2 ∨ -b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ -p_1101 ∨ -b^{1, 1102}_1 c -b^{1, 1101}_2 ∨ -b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ -p_1101 ∨ b^{1, 1102}_0 c in DIMACS: -4463 -4464 4465 -1101 4466 0 -4463 -4464 4465 -1101 -4467 0 -4463 -4464 4465 -1101 4468 0 c -1+1 --> 0 c ( b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ b^{1, 1101}_0 ∧ p_1101) -> (-b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ -b^{1, 1102}_0) c in CNF: c -b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ -p_1101 ∨ -b^{1, 1102}_2 c -b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ -p_1101 ∨ -b^{1, 1102}_1 c -b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ -p_1101 ∨ -b^{1, 1102}_0 c in DIMACS: -4463 4464 -4465 -1101 -4466 0 -4463 4464 -4465 -1101 -4467 0 -4463 4464 -4465 -1101 -4468 0 c 0+1 --> 1 c (-b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ -b^{1, 1101}_0 ∧ p_1101) -> (-b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ b^{1, 1102}_0) c in CNF: c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ -p_1101 ∨ -b^{1, 1102}_2 c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ -p_1101 ∨ -b^{1, 1102}_1 c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ -p_1101 ∨ b^{1, 1102}_0 c in DIMACS: 4463 4464 4465 -1101 -4466 0 4463 4464 4465 -1101 -4467 0 4463 4464 4465 -1101 4468 0 c 1+1 --> 2 c (-b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ b^{1, 1101}_0 ∧ p_1101) -> (-b^{1, 1102}_2 ∧ b^{1, 1102}_1 ∧ -b^{1, 1102}_0) c in CNF: c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ -p_1101 ∨ -b^{1, 1102}_2 c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ -p_1101 ∨ b^{1, 1102}_1 c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ -p_1101 ∨ -b^{1, 1102}_0 c in DIMACS: 4463 4464 -4465 -1101 -4466 0 4463 4464 -4465 -1101 4467 0 4463 4464 -4465 -1101 -4468 0 c 2+1 --> break c (-b^{1, 1101}_2 ∧ b^{1, 1101}_1 ∧ -b^{1, 1101}_0 ∧ p_1101) -> break c in CNF: c b^{1, 1101}_2 ∨ -b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ -p_1101 ∨ break c in DIMACS: 4463 -4464 4465 -1101 1162 0 c 2-1 --> 1 c (-b^{1, 1101}_2 ∧ b^{1, 1101}_1 ∧ -b^{1, 1101}_0 ∧ -p_1101) -> (-b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ b^{1, 1102}_0) c in CNF: c b^{1, 1101}_2 ∨ -b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ p_1101 ∨ -b^{1, 1102}_2 c b^{1, 1101}_2 ∨ -b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ p_1101 ∨ -b^{1, 1102}_1 c b^{1, 1101}_2 ∨ -b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ p_1101 ∨ b^{1, 1102}_0 c in DIMACS: 4463 -4464 4465 1101 -4466 0 4463 -4464 4465 1101 -4467 0 4463 -4464 4465 1101 4468 0 c 1-1 --> 0 c (-b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ b^{1, 1101}_0 ∧ -p_1101) -> (-b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ -b^{1, 1102}_0) c in CNF: c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ p_1101 ∨ -b^{1, 1102}_2 c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ p_1101 ∨ -b^{1, 1102}_1 c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ p_1101 ∨ -b^{1, 1102}_0 c in DIMACS: 4463 4464 -4465 1101 -4466 0 4463 4464 -4465 1101 -4467 0 4463 4464 -4465 1101 -4468 0 c 0-1 --> -1 c (-b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ -b^{1, 1101}_0 ∧ -p_1101) -> ( b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ b^{1, 1102}_0) c in CNF: c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ p_1101 ∨ b^{1, 1102}_2 c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ p_1101 ∨ -b^{1, 1102}_1 c b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ p_1101 ∨ b^{1, 1102}_0 c in DIMACS: 4463 4464 4465 1101 4466 0 4463 4464 4465 1101 -4467 0 4463 4464 4465 1101 4468 0 c -1-1 --> -2 c ( b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ b^{1, 1101}_0 ∧ -p_1101) -> ( b^{1, 1102}_2 ∧ b^{1, 1102}_1 ∧ -b^{1, 1102}_0) c in CNF: c -b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ p_1101 ∨ b^{1, 1102}_2 c -b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ p_1101 ∨ b^{1, 1102}_1 c -b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ p_1101 ∨ -b^{1, 1102}_0 c in DIMACS: -4463 4464 -4465 1101 4466 0 -4463 4464 -4465 1101 4467 0 -4463 4464 -4465 1101 -4468 0 c -2-1 --> break c ( b^{1, 1101}_2 ∧ b^{1, 1101}_1 ∧ -b^{1, 1101}_0 ∧ -p_1101) -> break c in CNF: c -b^{1, 1101}_2 ∨ -b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ p_1101 ∨ break c in DIMACS: -4463 -4464 4465 1101 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1101}_2 ∧ -b^{1, 1101}_1 ∧ -b^{1, 1101}_0 ∧ true) c in CNF: c -b^{1, 1101}_2 ∨ b^{1, 1101}_1 ∨ b^{1, 1101}_0 ∨ false c in DIMACS: -4463 4464 4465 0 c 3 does not represent an automaton state. c -(-b^{1, 1101}_2 ∧ b^{1, 1101}_1 ∧ b^{1, 1101}_0 ∧ true) c in CNF: c b^{1, 1101}_2 ∨ -b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ false c in DIMACS: 4463 -4464 -4465 0 c -3 does not represent an automaton state. c -( b^{1, 1101}_2 ∧ b^{1, 1101}_1 ∧ b^{1, 1101}_0 ∧ true) c in CNF: c -b^{1, 1101}_2 ∨ -b^{1, 1101}_1 ∨ -b^{1, 1101}_0 ∨ false c in DIMACS: -4463 -4464 -4465 0 c i = 1102 c -2+1 --> -1 c ( b^{1, 1102}_2 ∧ b^{1, 1102}_1 ∧ -b^{1, 1102}_0 ∧ p_1102) -> ( b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ b^{1, 1103}_0) c in CNF: c -b^{1, 1102}_2 ∨ -b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ -p_1102 ∨ b^{1, 1103}_2 c -b^{1, 1102}_2 ∨ -b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ -p_1102 ∨ -b^{1, 1103}_1 c -b^{1, 1102}_2 ∨ -b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ -p_1102 ∨ b^{1, 1103}_0 c in DIMACS: -4466 -4467 4468 -1102 4469 0 -4466 -4467 4468 -1102 -4470 0 -4466 -4467 4468 -1102 4471 0 c -1+1 --> 0 c ( b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ b^{1, 1102}_0 ∧ p_1102) -> (-b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ -b^{1, 1103}_0) c in CNF: c -b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ -p_1102 ∨ -b^{1, 1103}_2 c -b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ -p_1102 ∨ -b^{1, 1103}_1 c -b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ -p_1102 ∨ -b^{1, 1103}_0 c in DIMACS: -4466 4467 -4468 -1102 -4469 0 -4466 4467 -4468 -1102 -4470 0 -4466 4467 -4468 -1102 -4471 0 c 0+1 --> 1 c (-b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ -b^{1, 1102}_0 ∧ p_1102) -> (-b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ b^{1, 1103}_0) c in CNF: c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ -p_1102 ∨ -b^{1, 1103}_2 c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ -p_1102 ∨ -b^{1, 1103}_1 c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ -p_1102 ∨ b^{1, 1103}_0 c in DIMACS: 4466 4467 4468 -1102 -4469 0 4466 4467 4468 -1102 -4470 0 4466 4467 4468 -1102 4471 0 c 1+1 --> 2 c (-b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ b^{1, 1102}_0 ∧ p_1102) -> (-b^{1, 1103}_2 ∧ b^{1, 1103}_1 ∧ -b^{1, 1103}_0) c in CNF: c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ -p_1102 ∨ -b^{1, 1103}_2 c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ -p_1102 ∨ b^{1, 1103}_1 c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ -p_1102 ∨ -b^{1, 1103}_0 c in DIMACS: 4466 4467 -4468 -1102 -4469 0 4466 4467 -4468 -1102 4470 0 4466 4467 -4468 -1102 -4471 0 c 2+1 --> break c (-b^{1, 1102}_2 ∧ b^{1, 1102}_1 ∧ -b^{1, 1102}_0 ∧ p_1102) -> break c in CNF: c b^{1, 1102}_2 ∨ -b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ -p_1102 ∨ break c in DIMACS: 4466 -4467 4468 -1102 1162 0 c 2-1 --> 1 c (-b^{1, 1102}_2 ∧ b^{1, 1102}_1 ∧ -b^{1, 1102}_0 ∧ -p_1102) -> (-b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ b^{1, 1103}_0) c in CNF: c b^{1, 1102}_2 ∨ -b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ p_1102 ∨ -b^{1, 1103}_2 c b^{1, 1102}_2 ∨ -b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ p_1102 ∨ -b^{1, 1103}_1 c b^{1, 1102}_2 ∨ -b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ p_1102 ∨ b^{1, 1103}_0 c in DIMACS: 4466 -4467 4468 1102 -4469 0 4466 -4467 4468 1102 -4470 0 4466 -4467 4468 1102 4471 0 c 1-1 --> 0 c (-b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ b^{1, 1102}_0 ∧ -p_1102) -> (-b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ -b^{1, 1103}_0) c in CNF: c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ p_1102 ∨ -b^{1, 1103}_2 c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ p_1102 ∨ -b^{1, 1103}_1 c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ p_1102 ∨ -b^{1, 1103}_0 c in DIMACS: 4466 4467 -4468 1102 -4469 0 4466 4467 -4468 1102 -4470 0 4466 4467 -4468 1102 -4471 0 c 0-1 --> -1 c (-b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ -b^{1, 1102}_0 ∧ -p_1102) -> ( b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ b^{1, 1103}_0) c in CNF: c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ p_1102 ∨ b^{1, 1103}_2 c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ p_1102 ∨ -b^{1, 1103}_1 c b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ p_1102 ∨ b^{1, 1103}_0 c in DIMACS: 4466 4467 4468 1102 4469 0 4466 4467 4468 1102 -4470 0 4466 4467 4468 1102 4471 0 c -1-1 --> -2 c ( b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ b^{1, 1102}_0 ∧ -p_1102) -> ( b^{1, 1103}_2 ∧ b^{1, 1103}_1 ∧ -b^{1, 1103}_0) c in CNF: c -b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ p_1102 ∨ b^{1, 1103}_2 c -b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ p_1102 ∨ b^{1, 1103}_1 c -b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ p_1102 ∨ -b^{1, 1103}_0 c in DIMACS: -4466 4467 -4468 1102 4469 0 -4466 4467 -4468 1102 4470 0 -4466 4467 -4468 1102 -4471 0 c -2-1 --> break c ( b^{1, 1102}_2 ∧ b^{1, 1102}_1 ∧ -b^{1, 1102}_0 ∧ -p_1102) -> break c in CNF: c -b^{1, 1102}_2 ∨ -b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ p_1102 ∨ break c in DIMACS: -4466 -4467 4468 1102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1102}_2 ∧ -b^{1, 1102}_1 ∧ -b^{1, 1102}_0 ∧ true) c in CNF: c -b^{1, 1102}_2 ∨ b^{1, 1102}_1 ∨ b^{1, 1102}_0 ∨ false c in DIMACS: -4466 4467 4468 0 c 3 does not represent an automaton state. c -(-b^{1, 1102}_2 ∧ b^{1, 1102}_1 ∧ b^{1, 1102}_0 ∧ true) c in CNF: c b^{1, 1102}_2 ∨ -b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ false c in DIMACS: 4466 -4467 -4468 0 c -3 does not represent an automaton state. c -( b^{1, 1102}_2 ∧ b^{1, 1102}_1 ∧ b^{1, 1102}_0 ∧ true) c in CNF: c -b^{1, 1102}_2 ∨ -b^{1, 1102}_1 ∨ -b^{1, 1102}_0 ∨ false c in DIMACS: -4466 -4467 -4468 0 c i = 1103 c -2+1 --> -1 c ( b^{1, 1103}_2 ∧ b^{1, 1103}_1 ∧ -b^{1, 1103}_0 ∧ p_1103) -> ( b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ b^{1, 1104}_0) c in CNF: c -b^{1, 1103}_2 ∨ -b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ -p_1103 ∨ b^{1, 1104}_2 c -b^{1, 1103}_2 ∨ -b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ -p_1103 ∨ -b^{1, 1104}_1 c -b^{1, 1103}_2 ∨ -b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ -p_1103 ∨ b^{1, 1104}_0 c in DIMACS: -4469 -4470 4471 -1103 4472 0 -4469 -4470 4471 -1103 -4473 0 -4469 -4470 4471 -1103 4474 0 c -1+1 --> 0 c ( b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ b^{1, 1103}_0 ∧ p_1103) -> (-b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ -b^{1, 1104}_0) c in CNF: c -b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ -p_1103 ∨ -b^{1, 1104}_2 c -b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ -p_1103 ∨ -b^{1, 1104}_1 c -b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ -p_1103 ∨ -b^{1, 1104}_0 c in DIMACS: -4469 4470 -4471 -1103 -4472 0 -4469 4470 -4471 -1103 -4473 0 -4469 4470 -4471 -1103 -4474 0 c 0+1 --> 1 c (-b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ -b^{1, 1103}_0 ∧ p_1103) -> (-b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ b^{1, 1104}_0) c in CNF: c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ -p_1103 ∨ -b^{1, 1104}_2 c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ -p_1103 ∨ -b^{1, 1104}_1 c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ -p_1103 ∨ b^{1, 1104}_0 c in DIMACS: 4469 4470 4471 -1103 -4472 0 4469 4470 4471 -1103 -4473 0 4469 4470 4471 -1103 4474 0 c 1+1 --> 2 c (-b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ b^{1, 1103}_0 ∧ p_1103) -> (-b^{1, 1104}_2 ∧ b^{1, 1104}_1 ∧ -b^{1, 1104}_0) c in CNF: c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ -p_1103 ∨ -b^{1, 1104}_2 c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ -p_1103 ∨ b^{1, 1104}_1 c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ -p_1103 ∨ -b^{1, 1104}_0 c in DIMACS: 4469 4470 -4471 -1103 -4472 0 4469 4470 -4471 -1103 4473 0 4469 4470 -4471 -1103 -4474 0 c 2+1 --> break c (-b^{1, 1103}_2 ∧ b^{1, 1103}_1 ∧ -b^{1, 1103}_0 ∧ p_1103) -> break c in CNF: c b^{1, 1103}_2 ∨ -b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ -p_1103 ∨ break c in DIMACS: 4469 -4470 4471 -1103 1162 0 c 2-1 --> 1 c (-b^{1, 1103}_2 ∧ b^{1, 1103}_1 ∧ -b^{1, 1103}_0 ∧ -p_1103) -> (-b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ b^{1, 1104}_0) c in CNF: c b^{1, 1103}_2 ∨ -b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ p_1103 ∨ -b^{1, 1104}_2 c b^{1, 1103}_2 ∨ -b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ p_1103 ∨ -b^{1, 1104}_1 c b^{1, 1103}_2 ∨ -b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ p_1103 ∨ b^{1, 1104}_0 c in DIMACS: 4469 -4470 4471 1103 -4472 0 4469 -4470 4471 1103 -4473 0 4469 -4470 4471 1103 4474 0 c 1-1 --> 0 c (-b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ b^{1, 1103}_0 ∧ -p_1103) -> (-b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ -b^{1, 1104}_0) c in CNF: c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ p_1103 ∨ -b^{1, 1104}_2 c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ p_1103 ∨ -b^{1, 1104}_1 c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ p_1103 ∨ -b^{1, 1104}_0 c in DIMACS: 4469 4470 -4471 1103 -4472 0 4469 4470 -4471 1103 -4473 0 4469 4470 -4471 1103 -4474 0 c 0-1 --> -1 c (-b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ -b^{1, 1103}_0 ∧ -p_1103) -> ( b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ b^{1, 1104}_0) c in CNF: c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ p_1103 ∨ b^{1, 1104}_2 c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ p_1103 ∨ -b^{1, 1104}_1 c b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ p_1103 ∨ b^{1, 1104}_0 c in DIMACS: 4469 4470 4471 1103 4472 0 4469 4470 4471 1103 -4473 0 4469 4470 4471 1103 4474 0 c -1-1 --> -2 c ( b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ b^{1, 1103}_0 ∧ -p_1103) -> ( b^{1, 1104}_2 ∧ b^{1, 1104}_1 ∧ -b^{1, 1104}_0) c in CNF: c -b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ p_1103 ∨ b^{1, 1104}_2 c -b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ p_1103 ∨ b^{1, 1104}_1 c -b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ p_1103 ∨ -b^{1, 1104}_0 c in DIMACS: -4469 4470 -4471 1103 4472 0 -4469 4470 -4471 1103 4473 0 -4469 4470 -4471 1103 -4474 0 c -2-1 --> break c ( b^{1, 1103}_2 ∧ b^{1, 1103}_1 ∧ -b^{1, 1103}_0 ∧ -p_1103) -> break c in CNF: c -b^{1, 1103}_2 ∨ -b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ p_1103 ∨ break c in DIMACS: -4469 -4470 4471 1103 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1103}_2 ∧ -b^{1, 1103}_1 ∧ -b^{1, 1103}_0 ∧ true) c in CNF: c -b^{1, 1103}_2 ∨ b^{1, 1103}_1 ∨ b^{1, 1103}_0 ∨ false c in DIMACS: -4469 4470 4471 0 c 3 does not represent an automaton state. c -(-b^{1, 1103}_2 ∧ b^{1, 1103}_1 ∧ b^{1, 1103}_0 ∧ true) c in CNF: c b^{1, 1103}_2 ∨ -b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ false c in DIMACS: 4469 -4470 -4471 0 c -3 does not represent an automaton state. c -( b^{1, 1103}_2 ∧ b^{1, 1103}_1 ∧ b^{1, 1103}_0 ∧ true) c in CNF: c -b^{1, 1103}_2 ∨ -b^{1, 1103}_1 ∨ -b^{1, 1103}_0 ∨ false c in DIMACS: -4469 -4470 -4471 0 c i = 1104 c -2+1 --> -1 c ( b^{1, 1104}_2 ∧ b^{1, 1104}_1 ∧ -b^{1, 1104}_0 ∧ p_1104) -> ( b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ b^{1, 1105}_0) c in CNF: c -b^{1, 1104}_2 ∨ -b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ -p_1104 ∨ b^{1, 1105}_2 c -b^{1, 1104}_2 ∨ -b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ -p_1104 ∨ -b^{1, 1105}_1 c -b^{1, 1104}_2 ∨ -b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ -p_1104 ∨ b^{1, 1105}_0 c in DIMACS: -4472 -4473 4474 -1104 4475 0 -4472 -4473 4474 -1104 -4476 0 -4472 -4473 4474 -1104 4477 0 c -1+1 --> 0 c ( b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ b^{1, 1104}_0 ∧ p_1104) -> (-b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ -b^{1, 1105}_0) c in CNF: c -b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ -p_1104 ∨ -b^{1, 1105}_2 c -b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ -p_1104 ∨ -b^{1, 1105}_1 c -b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ -p_1104 ∨ -b^{1, 1105}_0 c in DIMACS: -4472 4473 -4474 -1104 -4475 0 -4472 4473 -4474 -1104 -4476 0 -4472 4473 -4474 -1104 -4477 0 c 0+1 --> 1 c (-b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ -b^{1, 1104}_0 ∧ p_1104) -> (-b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ b^{1, 1105}_0) c in CNF: c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ -p_1104 ∨ -b^{1, 1105}_2 c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ -p_1104 ∨ -b^{1, 1105}_1 c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ -p_1104 ∨ b^{1, 1105}_0 c in DIMACS: 4472 4473 4474 -1104 -4475 0 4472 4473 4474 -1104 -4476 0 4472 4473 4474 -1104 4477 0 c 1+1 --> 2 c (-b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ b^{1, 1104}_0 ∧ p_1104) -> (-b^{1, 1105}_2 ∧ b^{1, 1105}_1 ∧ -b^{1, 1105}_0) c in CNF: c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ -p_1104 ∨ -b^{1, 1105}_2 c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ -p_1104 ∨ b^{1, 1105}_1 c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ -p_1104 ∨ -b^{1, 1105}_0 c in DIMACS: 4472 4473 -4474 -1104 -4475 0 4472 4473 -4474 -1104 4476 0 4472 4473 -4474 -1104 -4477 0 c 2+1 --> break c (-b^{1, 1104}_2 ∧ b^{1, 1104}_1 ∧ -b^{1, 1104}_0 ∧ p_1104) -> break c in CNF: c b^{1, 1104}_2 ∨ -b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ -p_1104 ∨ break c in DIMACS: 4472 -4473 4474 -1104 1162 0 c 2-1 --> 1 c (-b^{1, 1104}_2 ∧ b^{1, 1104}_1 ∧ -b^{1, 1104}_0 ∧ -p_1104) -> (-b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ b^{1, 1105}_0) c in CNF: c b^{1, 1104}_2 ∨ -b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ p_1104 ∨ -b^{1, 1105}_2 c b^{1, 1104}_2 ∨ -b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ p_1104 ∨ -b^{1, 1105}_1 c b^{1, 1104}_2 ∨ -b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ p_1104 ∨ b^{1, 1105}_0 c in DIMACS: 4472 -4473 4474 1104 -4475 0 4472 -4473 4474 1104 -4476 0 4472 -4473 4474 1104 4477 0 c 1-1 --> 0 c (-b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ b^{1, 1104}_0 ∧ -p_1104) -> (-b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ -b^{1, 1105}_0) c in CNF: c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ p_1104 ∨ -b^{1, 1105}_2 c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ p_1104 ∨ -b^{1, 1105}_1 c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ p_1104 ∨ -b^{1, 1105}_0 c in DIMACS: 4472 4473 -4474 1104 -4475 0 4472 4473 -4474 1104 -4476 0 4472 4473 -4474 1104 -4477 0 c 0-1 --> -1 c (-b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ -b^{1, 1104}_0 ∧ -p_1104) -> ( b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ b^{1, 1105}_0) c in CNF: c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ p_1104 ∨ b^{1, 1105}_2 c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ p_1104 ∨ -b^{1, 1105}_1 c b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ p_1104 ∨ b^{1, 1105}_0 c in DIMACS: 4472 4473 4474 1104 4475 0 4472 4473 4474 1104 -4476 0 4472 4473 4474 1104 4477 0 c -1-1 --> -2 c ( b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ b^{1, 1104}_0 ∧ -p_1104) -> ( b^{1, 1105}_2 ∧ b^{1, 1105}_1 ∧ -b^{1, 1105}_0) c in CNF: c -b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ p_1104 ∨ b^{1, 1105}_2 c -b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ p_1104 ∨ b^{1, 1105}_1 c -b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ p_1104 ∨ -b^{1, 1105}_0 c in DIMACS: -4472 4473 -4474 1104 4475 0 -4472 4473 -4474 1104 4476 0 -4472 4473 -4474 1104 -4477 0 c -2-1 --> break c ( b^{1, 1104}_2 ∧ b^{1, 1104}_1 ∧ -b^{1, 1104}_0 ∧ -p_1104) -> break c in CNF: c -b^{1, 1104}_2 ∨ -b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ p_1104 ∨ break c in DIMACS: -4472 -4473 4474 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1104}_2 ∧ -b^{1, 1104}_1 ∧ -b^{1, 1104}_0 ∧ true) c in CNF: c -b^{1, 1104}_2 ∨ b^{1, 1104}_1 ∨ b^{1, 1104}_0 ∨ false c in DIMACS: -4472 4473 4474 0 c 3 does not represent an automaton state. c -(-b^{1, 1104}_2 ∧ b^{1, 1104}_1 ∧ b^{1, 1104}_0 ∧ true) c in CNF: c b^{1, 1104}_2 ∨ -b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ false c in DIMACS: 4472 -4473 -4474 0 c -3 does not represent an automaton state. c -( b^{1, 1104}_2 ∧ b^{1, 1104}_1 ∧ b^{1, 1104}_0 ∧ true) c in CNF: c -b^{1, 1104}_2 ∨ -b^{1, 1104}_1 ∨ -b^{1, 1104}_0 ∨ false c in DIMACS: -4472 -4473 -4474 0 c i = 1105 c -2+1 --> -1 c ( b^{1, 1105}_2 ∧ b^{1, 1105}_1 ∧ -b^{1, 1105}_0 ∧ p_1105) -> ( b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ b^{1, 1106}_0) c in CNF: c -b^{1, 1105}_2 ∨ -b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ -p_1105 ∨ b^{1, 1106}_2 c -b^{1, 1105}_2 ∨ -b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ -p_1105 ∨ -b^{1, 1106}_1 c -b^{1, 1105}_2 ∨ -b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ -p_1105 ∨ b^{1, 1106}_0 c in DIMACS: -4475 -4476 4477 -1105 4478 0 -4475 -4476 4477 -1105 -4479 0 -4475 -4476 4477 -1105 4480 0 c -1+1 --> 0 c ( b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ b^{1, 1105}_0 ∧ p_1105) -> (-b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ -b^{1, 1106}_0) c in CNF: c -b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ -p_1105 ∨ -b^{1, 1106}_2 c -b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ -p_1105 ∨ -b^{1, 1106}_1 c -b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ -p_1105 ∨ -b^{1, 1106}_0 c in DIMACS: -4475 4476 -4477 -1105 -4478 0 -4475 4476 -4477 -1105 -4479 0 -4475 4476 -4477 -1105 -4480 0 c 0+1 --> 1 c (-b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ -b^{1, 1105}_0 ∧ p_1105) -> (-b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ b^{1, 1106}_0) c in CNF: c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ -p_1105 ∨ -b^{1, 1106}_2 c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ -p_1105 ∨ -b^{1, 1106}_1 c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ -p_1105 ∨ b^{1, 1106}_0 c in DIMACS: 4475 4476 4477 -1105 -4478 0 4475 4476 4477 -1105 -4479 0 4475 4476 4477 -1105 4480 0 c 1+1 --> 2 c (-b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ b^{1, 1105}_0 ∧ p_1105) -> (-b^{1, 1106}_2 ∧ b^{1, 1106}_1 ∧ -b^{1, 1106}_0) c in CNF: c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ -p_1105 ∨ -b^{1, 1106}_2 c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ -p_1105 ∨ b^{1, 1106}_1 c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ -p_1105 ∨ -b^{1, 1106}_0 c in DIMACS: 4475 4476 -4477 -1105 -4478 0 4475 4476 -4477 -1105 4479 0 4475 4476 -4477 -1105 -4480 0 c 2+1 --> break c (-b^{1, 1105}_2 ∧ b^{1, 1105}_1 ∧ -b^{1, 1105}_0 ∧ p_1105) -> break c in CNF: c b^{1, 1105}_2 ∨ -b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ -p_1105 ∨ break c in DIMACS: 4475 -4476 4477 -1105 1162 0 c 2-1 --> 1 c (-b^{1, 1105}_2 ∧ b^{1, 1105}_1 ∧ -b^{1, 1105}_0 ∧ -p_1105) -> (-b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ b^{1, 1106}_0) c in CNF: c b^{1, 1105}_2 ∨ -b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ p_1105 ∨ -b^{1, 1106}_2 c b^{1, 1105}_2 ∨ -b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ p_1105 ∨ -b^{1, 1106}_1 c b^{1, 1105}_2 ∨ -b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ p_1105 ∨ b^{1, 1106}_0 c in DIMACS: 4475 -4476 4477 1105 -4478 0 4475 -4476 4477 1105 -4479 0 4475 -4476 4477 1105 4480 0 c 1-1 --> 0 c (-b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ b^{1, 1105}_0 ∧ -p_1105) -> (-b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ -b^{1, 1106}_0) c in CNF: c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ p_1105 ∨ -b^{1, 1106}_2 c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ p_1105 ∨ -b^{1, 1106}_1 c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ p_1105 ∨ -b^{1, 1106}_0 c in DIMACS: 4475 4476 -4477 1105 -4478 0 4475 4476 -4477 1105 -4479 0 4475 4476 -4477 1105 -4480 0 c 0-1 --> -1 c (-b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ -b^{1, 1105}_0 ∧ -p_1105) -> ( b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ b^{1, 1106}_0) c in CNF: c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ p_1105 ∨ b^{1, 1106}_2 c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ p_1105 ∨ -b^{1, 1106}_1 c b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ p_1105 ∨ b^{1, 1106}_0 c in DIMACS: 4475 4476 4477 1105 4478 0 4475 4476 4477 1105 -4479 0 4475 4476 4477 1105 4480 0 c -1-1 --> -2 c ( b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ b^{1, 1105}_0 ∧ -p_1105) -> ( b^{1, 1106}_2 ∧ b^{1, 1106}_1 ∧ -b^{1, 1106}_0) c in CNF: c -b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ p_1105 ∨ b^{1, 1106}_2 c -b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ p_1105 ∨ b^{1, 1106}_1 c -b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ p_1105 ∨ -b^{1, 1106}_0 c in DIMACS: -4475 4476 -4477 1105 4478 0 -4475 4476 -4477 1105 4479 0 -4475 4476 -4477 1105 -4480 0 c -2-1 --> break c ( b^{1, 1105}_2 ∧ b^{1, 1105}_1 ∧ -b^{1, 1105}_0 ∧ -p_1105) -> break c in CNF: c -b^{1, 1105}_2 ∨ -b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ p_1105 ∨ break c in DIMACS: -4475 -4476 4477 1105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1105}_2 ∧ -b^{1, 1105}_1 ∧ -b^{1, 1105}_0 ∧ true) c in CNF: c -b^{1, 1105}_2 ∨ b^{1, 1105}_1 ∨ b^{1, 1105}_0 ∨ false c in DIMACS: -4475 4476 4477 0 c 3 does not represent an automaton state. c -(-b^{1, 1105}_2 ∧ b^{1, 1105}_1 ∧ b^{1, 1105}_0 ∧ true) c in CNF: c b^{1, 1105}_2 ∨ -b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ false c in DIMACS: 4475 -4476 -4477 0 c -3 does not represent an automaton state. c -( b^{1, 1105}_2 ∧ b^{1, 1105}_1 ∧ b^{1, 1105}_0 ∧ true) c in CNF: c -b^{1, 1105}_2 ∨ -b^{1, 1105}_1 ∨ -b^{1, 1105}_0 ∨ false c in DIMACS: -4475 -4476 -4477 0 c i = 1106 c -2+1 --> -1 c ( b^{1, 1106}_2 ∧ b^{1, 1106}_1 ∧ -b^{1, 1106}_0 ∧ p_1106) -> ( b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ b^{1, 1107}_0) c in CNF: c -b^{1, 1106}_2 ∨ -b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ -p_1106 ∨ b^{1, 1107}_2 c -b^{1, 1106}_2 ∨ -b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ -p_1106 ∨ -b^{1, 1107}_1 c -b^{1, 1106}_2 ∨ -b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ -p_1106 ∨ b^{1, 1107}_0 c in DIMACS: -4478 -4479 4480 -1106 4481 0 -4478 -4479 4480 -1106 -4482 0 -4478 -4479 4480 -1106 4483 0 c -1+1 --> 0 c ( b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ b^{1, 1106}_0 ∧ p_1106) -> (-b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ -b^{1, 1107}_0) c in CNF: c -b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ -p_1106 ∨ -b^{1, 1107}_2 c -b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ -p_1106 ∨ -b^{1, 1107}_1 c -b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ -p_1106 ∨ -b^{1, 1107}_0 c in DIMACS: -4478 4479 -4480 -1106 -4481 0 -4478 4479 -4480 -1106 -4482 0 -4478 4479 -4480 -1106 -4483 0 c 0+1 --> 1 c (-b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ -b^{1, 1106}_0 ∧ p_1106) -> (-b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ b^{1, 1107}_0) c in CNF: c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ -p_1106 ∨ -b^{1, 1107}_2 c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ -p_1106 ∨ -b^{1, 1107}_1 c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ -p_1106 ∨ b^{1, 1107}_0 c in DIMACS: 4478 4479 4480 -1106 -4481 0 4478 4479 4480 -1106 -4482 0 4478 4479 4480 -1106 4483 0 c 1+1 --> 2 c (-b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ b^{1, 1106}_0 ∧ p_1106) -> (-b^{1, 1107}_2 ∧ b^{1, 1107}_1 ∧ -b^{1, 1107}_0) c in CNF: c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ -p_1106 ∨ -b^{1, 1107}_2 c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ -p_1106 ∨ b^{1, 1107}_1 c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ -p_1106 ∨ -b^{1, 1107}_0 c in DIMACS: 4478 4479 -4480 -1106 -4481 0 4478 4479 -4480 -1106 4482 0 4478 4479 -4480 -1106 -4483 0 c 2+1 --> break c (-b^{1, 1106}_2 ∧ b^{1, 1106}_1 ∧ -b^{1, 1106}_0 ∧ p_1106) -> break c in CNF: c b^{1, 1106}_2 ∨ -b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ -p_1106 ∨ break c in DIMACS: 4478 -4479 4480 -1106 1162 0 c 2-1 --> 1 c (-b^{1, 1106}_2 ∧ b^{1, 1106}_1 ∧ -b^{1, 1106}_0 ∧ -p_1106) -> (-b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ b^{1, 1107}_0) c in CNF: c b^{1, 1106}_2 ∨ -b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ p_1106 ∨ -b^{1, 1107}_2 c b^{1, 1106}_2 ∨ -b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ p_1106 ∨ -b^{1, 1107}_1 c b^{1, 1106}_2 ∨ -b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ p_1106 ∨ b^{1, 1107}_0 c in DIMACS: 4478 -4479 4480 1106 -4481 0 4478 -4479 4480 1106 -4482 0 4478 -4479 4480 1106 4483 0 c 1-1 --> 0 c (-b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ b^{1, 1106}_0 ∧ -p_1106) -> (-b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ -b^{1, 1107}_0) c in CNF: c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ p_1106 ∨ -b^{1, 1107}_2 c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ p_1106 ∨ -b^{1, 1107}_1 c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ p_1106 ∨ -b^{1, 1107}_0 c in DIMACS: 4478 4479 -4480 1106 -4481 0 4478 4479 -4480 1106 -4482 0 4478 4479 -4480 1106 -4483 0 c 0-1 --> -1 c (-b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ -b^{1, 1106}_0 ∧ -p_1106) -> ( b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ b^{1, 1107}_0) c in CNF: c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ p_1106 ∨ b^{1, 1107}_2 c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ p_1106 ∨ -b^{1, 1107}_1 c b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ p_1106 ∨ b^{1, 1107}_0 c in DIMACS: 4478 4479 4480 1106 4481 0 4478 4479 4480 1106 -4482 0 4478 4479 4480 1106 4483 0 c -1-1 --> -2 c ( b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ b^{1, 1106}_0 ∧ -p_1106) -> ( b^{1, 1107}_2 ∧ b^{1, 1107}_1 ∧ -b^{1, 1107}_0) c in CNF: c -b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ p_1106 ∨ b^{1, 1107}_2 c -b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ p_1106 ∨ b^{1, 1107}_1 c -b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ p_1106 ∨ -b^{1, 1107}_0 c in DIMACS: -4478 4479 -4480 1106 4481 0 -4478 4479 -4480 1106 4482 0 -4478 4479 -4480 1106 -4483 0 c -2-1 --> break c ( b^{1, 1106}_2 ∧ b^{1, 1106}_1 ∧ -b^{1, 1106}_0 ∧ -p_1106) -> break c in CNF: c -b^{1, 1106}_2 ∨ -b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ p_1106 ∨ break c in DIMACS: -4478 -4479 4480 1106 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1106}_2 ∧ -b^{1, 1106}_1 ∧ -b^{1, 1106}_0 ∧ true) c in CNF: c -b^{1, 1106}_2 ∨ b^{1, 1106}_1 ∨ b^{1, 1106}_0 ∨ false c in DIMACS: -4478 4479 4480 0 c 3 does not represent an automaton state. c -(-b^{1, 1106}_2 ∧ b^{1, 1106}_1 ∧ b^{1, 1106}_0 ∧ true) c in CNF: c b^{1, 1106}_2 ∨ -b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ false c in DIMACS: 4478 -4479 -4480 0 c -3 does not represent an automaton state. c -( b^{1, 1106}_2 ∧ b^{1, 1106}_1 ∧ b^{1, 1106}_0 ∧ true) c in CNF: c -b^{1, 1106}_2 ∨ -b^{1, 1106}_1 ∨ -b^{1, 1106}_0 ∨ false c in DIMACS: -4478 -4479 -4480 0 c i = 1107 c -2+1 --> -1 c ( b^{1, 1107}_2 ∧ b^{1, 1107}_1 ∧ -b^{1, 1107}_0 ∧ p_1107) -> ( b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ b^{1, 1108}_0) c in CNF: c -b^{1, 1107}_2 ∨ -b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ -p_1107 ∨ b^{1, 1108}_2 c -b^{1, 1107}_2 ∨ -b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ -p_1107 ∨ -b^{1, 1108}_1 c -b^{1, 1107}_2 ∨ -b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ -p_1107 ∨ b^{1, 1108}_0 c in DIMACS: -4481 -4482 4483 -1107 4484 0 -4481 -4482 4483 -1107 -4485 0 -4481 -4482 4483 -1107 4486 0 c -1+1 --> 0 c ( b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ b^{1, 1107}_0 ∧ p_1107) -> (-b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ -b^{1, 1108}_0) c in CNF: c -b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ -p_1107 ∨ -b^{1, 1108}_2 c -b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ -p_1107 ∨ -b^{1, 1108}_1 c -b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ -p_1107 ∨ -b^{1, 1108}_0 c in DIMACS: -4481 4482 -4483 -1107 -4484 0 -4481 4482 -4483 -1107 -4485 0 -4481 4482 -4483 -1107 -4486 0 c 0+1 --> 1 c (-b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ -b^{1, 1107}_0 ∧ p_1107) -> (-b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ b^{1, 1108}_0) c in CNF: c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ -p_1107 ∨ -b^{1, 1108}_2 c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ -p_1107 ∨ -b^{1, 1108}_1 c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ -p_1107 ∨ b^{1, 1108}_0 c in DIMACS: 4481 4482 4483 -1107 -4484 0 4481 4482 4483 -1107 -4485 0 4481 4482 4483 -1107 4486 0 c 1+1 --> 2 c (-b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ b^{1, 1107}_0 ∧ p_1107) -> (-b^{1, 1108}_2 ∧ b^{1, 1108}_1 ∧ -b^{1, 1108}_0) c in CNF: c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ -p_1107 ∨ -b^{1, 1108}_2 c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ -p_1107 ∨ b^{1, 1108}_1 c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ -p_1107 ∨ -b^{1, 1108}_0 c in DIMACS: 4481 4482 -4483 -1107 -4484 0 4481 4482 -4483 -1107 4485 0 4481 4482 -4483 -1107 -4486 0 c 2+1 --> break c (-b^{1, 1107}_2 ∧ b^{1, 1107}_1 ∧ -b^{1, 1107}_0 ∧ p_1107) -> break c in CNF: c b^{1, 1107}_2 ∨ -b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ -p_1107 ∨ break c in DIMACS: 4481 -4482 4483 -1107 1162 0 c 2-1 --> 1 c (-b^{1, 1107}_2 ∧ b^{1, 1107}_1 ∧ -b^{1, 1107}_0 ∧ -p_1107) -> (-b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ b^{1, 1108}_0) c in CNF: c b^{1, 1107}_2 ∨ -b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ p_1107 ∨ -b^{1, 1108}_2 c b^{1, 1107}_2 ∨ -b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ p_1107 ∨ -b^{1, 1108}_1 c b^{1, 1107}_2 ∨ -b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ p_1107 ∨ b^{1, 1108}_0 c in DIMACS: 4481 -4482 4483 1107 -4484 0 4481 -4482 4483 1107 -4485 0 4481 -4482 4483 1107 4486 0 c 1-1 --> 0 c (-b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ b^{1, 1107}_0 ∧ -p_1107) -> (-b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ -b^{1, 1108}_0) c in CNF: c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ p_1107 ∨ -b^{1, 1108}_2 c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ p_1107 ∨ -b^{1, 1108}_1 c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ p_1107 ∨ -b^{1, 1108}_0 c in DIMACS: 4481 4482 -4483 1107 -4484 0 4481 4482 -4483 1107 -4485 0 4481 4482 -4483 1107 -4486 0 c 0-1 --> -1 c (-b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ -b^{1, 1107}_0 ∧ -p_1107) -> ( b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ b^{1, 1108}_0) c in CNF: c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ p_1107 ∨ b^{1, 1108}_2 c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ p_1107 ∨ -b^{1, 1108}_1 c b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ p_1107 ∨ b^{1, 1108}_0 c in DIMACS: 4481 4482 4483 1107 4484 0 4481 4482 4483 1107 -4485 0 4481 4482 4483 1107 4486 0 c -1-1 --> -2 c ( b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ b^{1, 1107}_0 ∧ -p_1107) -> ( b^{1, 1108}_2 ∧ b^{1, 1108}_1 ∧ -b^{1, 1108}_0) c in CNF: c -b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ p_1107 ∨ b^{1, 1108}_2 c -b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ p_1107 ∨ b^{1, 1108}_1 c -b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ p_1107 ∨ -b^{1, 1108}_0 c in DIMACS: -4481 4482 -4483 1107 4484 0 -4481 4482 -4483 1107 4485 0 -4481 4482 -4483 1107 -4486 0 c -2-1 --> break c ( b^{1, 1107}_2 ∧ b^{1, 1107}_1 ∧ -b^{1, 1107}_0 ∧ -p_1107) -> break c in CNF: c -b^{1, 1107}_2 ∨ -b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ p_1107 ∨ break c in DIMACS: -4481 -4482 4483 1107 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1107}_2 ∧ -b^{1, 1107}_1 ∧ -b^{1, 1107}_0 ∧ true) c in CNF: c -b^{1, 1107}_2 ∨ b^{1, 1107}_1 ∨ b^{1, 1107}_0 ∨ false c in DIMACS: -4481 4482 4483 0 c 3 does not represent an automaton state. c -(-b^{1, 1107}_2 ∧ b^{1, 1107}_1 ∧ b^{1, 1107}_0 ∧ true) c in CNF: c b^{1, 1107}_2 ∨ -b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ false c in DIMACS: 4481 -4482 -4483 0 c -3 does not represent an automaton state. c -( b^{1, 1107}_2 ∧ b^{1, 1107}_1 ∧ b^{1, 1107}_0 ∧ true) c in CNF: c -b^{1, 1107}_2 ∨ -b^{1, 1107}_1 ∨ -b^{1, 1107}_0 ∨ false c in DIMACS: -4481 -4482 -4483 0 c i = 1108 c -2+1 --> -1 c ( b^{1, 1108}_2 ∧ b^{1, 1108}_1 ∧ -b^{1, 1108}_0 ∧ p_1108) -> ( b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ b^{1, 1109}_0) c in CNF: c -b^{1, 1108}_2 ∨ -b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ -p_1108 ∨ b^{1, 1109}_2 c -b^{1, 1108}_2 ∨ -b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ -p_1108 ∨ -b^{1, 1109}_1 c -b^{1, 1108}_2 ∨ -b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ -p_1108 ∨ b^{1, 1109}_0 c in DIMACS: -4484 -4485 4486 -1108 4487 0 -4484 -4485 4486 -1108 -4488 0 -4484 -4485 4486 -1108 4489 0 c -1+1 --> 0 c ( b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ b^{1, 1108}_0 ∧ p_1108) -> (-b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ -b^{1, 1109}_0) c in CNF: c -b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ -p_1108 ∨ -b^{1, 1109}_2 c -b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ -p_1108 ∨ -b^{1, 1109}_1 c -b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ -p_1108 ∨ -b^{1, 1109}_0 c in DIMACS: -4484 4485 -4486 -1108 -4487 0 -4484 4485 -4486 -1108 -4488 0 -4484 4485 -4486 -1108 -4489 0 c 0+1 --> 1 c (-b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ -b^{1, 1108}_0 ∧ p_1108) -> (-b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ b^{1, 1109}_0) c in CNF: c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ -p_1108 ∨ -b^{1, 1109}_2 c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ -p_1108 ∨ -b^{1, 1109}_1 c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ -p_1108 ∨ b^{1, 1109}_0 c in DIMACS: 4484 4485 4486 -1108 -4487 0 4484 4485 4486 -1108 -4488 0 4484 4485 4486 -1108 4489 0 c 1+1 --> 2 c (-b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ b^{1, 1108}_0 ∧ p_1108) -> (-b^{1, 1109}_2 ∧ b^{1, 1109}_1 ∧ -b^{1, 1109}_0) c in CNF: c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ -p_1108 ∨ -b^{1, 1109}_2 c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ -p_1108 ∨ b^{1, 1109}_1 c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ -p_1108 ∨ -b^{1, 1109}_0 c in DIMACS: 4484 4485 -4486 -1108 -4487 0 4484 4485 -4486 -1108 4488 0 4484 4485 -4486 -1108 -4489 0 c 2+1 --> break c (-b^{1, 1108}_2 ∧ b^{1, 1108}_1 ∧ -b^{1, 1108}_0 ∧ p_1108) -> break c in CNF: c b^{1, 1108}_2 ∨ -b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ -p_1108 ∨ break c in DIMACS: 4484 -4485 4486 -1108 1162 0 c 2-1 --> 1 c (-b^{1, 1108}_2 ∧ b^{1, 1108}_1 ∧ -b^{1, 1108}_0 ∧ -p_1108) -> (-b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ b^{1, 1109}_0) c in CNF: c b^{1, 1108}_2 ∨ -b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ p_1108 ∨ -b^{1, 1109}_2 c b^{1, 1108}_2 ∨ -b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ p_1108 ∨ -b^{1, 1109}_1 c b^{1, 1108}_2 ∨ -b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ p_1108 ∨ b^{1, 1109}_0 c in DIMACS: 4484 -4485 4486 1108 -4487 0 4484 -4485 4486 1108 -4488 0 4484 -4485 4486 1108 4489 0 c 1-1 --> 0 c (-b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ b^{1, 1108}_0 ∧ -p_1108) -> (-b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ -b^{1, 1109}_0) c in CNF: c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ p_1108 ∨ -b^{1, 1109}_2 c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ p_1108 ∨ -b^{1, 1109}_1 c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ p_1108 ∨ -b^{1, 1109}_0 c in DIMACS: 4484 4485 -4486 1108 -4487 0 4484 4485 -4486 1108 -4488 0 4484 4485 -4486 1108 -4489 0 c 0-1 --> -1 c (-b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ -b^{1, 1108}_0 ∧ -p_1108) -> ( b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ b^{1, 1109}_0) c in CNF: c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ p_1108 ∨ b^{1, 1109}_2 c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ p_1108 ∨ -b^{1, 1109}_1 c b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ p_1108 ∨ b^{1, 1109}_0 c in DIMACS: 4484 4485 4486 1108 4487 0 4484 4485 4486 1108 -4488 0 4484 4485 4486 1108 4489 0 c -1-1 --> -2 c ( b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ b^{1, 1108}_0 ∧ -p_1108) -> ( b^{1, 1109}_2 ∧ b^{1, 1109}_1 ∧ -b^{1, 1109}_0) c in CNF: c -b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ p_1108 ∨ b^{1, 1109}_2 c -b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ p_1108 ∨ b^{1, 1109}_1 c -b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ p_1108 ∨ -b^{1, 1109}_0 c in DIMACS: -4484 4485 -4486 1108 4487 0 -4484 4485 -4486 1108 4488 0 -4484 4485 -4486 1108 -4489 0 c -2-1 --> break c ( b^{1, 1108}_2 ∧ b^{1, 1108}_1 ∧ -b^{1, 1108}_0 ∧ -p_1108) -> break c in CNF: c -b^{1, 1108}_2 ∨ -b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ p_1108 ∨ break c in DIMACS: -4484 -4485 4486 1108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1108}_2 ∧ -b^{1, 1108}_1 ∧ -b^{1, 1108}_0 ∧ true) c in CNF: c -b^{1, 1108}_2 ∨ b^{1, 1108}_1 ∨ b^{1, 1108}_0 ∨ false c in DIMACS: -4484 4485 4486 0 c 3 does not represent an automaton state. c -(-b^{1, 1108}_2 ∧ b^{1, 1108}_1 ∧ b^{1, 1108}_0 ∧ true) c in CNF: c b^{1, 1108}_2 ∨ -b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ false c in DIMACS: 4484 -4485 -4486 0 c -3 does not represent an automaton state. c -( b^{1, 1108}_2 ∧ b^{1, 1108}_1 ∧ b^{1, 1108}_0 ∧ true) c in CNF: c -b^{1, 1108}_2 ∨ -b^{1, 1108}_1 ∨ -b^{1, 1108}_0 ∨ false c in DIMACS: -4484 -4485 -4486 0 c i = 1109 c -2+1 --> -1 c ( b^{1, 1109}_2 ∧ b^{1, 1109}_1 ∧ -b^{1, 1109}_0 ∧ p_1109) -> ( b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ b^{1, 1110}_0) c in CNF: c -b^{1, 1109}_2 ∨ -b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ -p_1109 ∨ b^{1, 1110}_2 c -b^{1, 1109}_2 ∨ -b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ -p_1109 ∨ -b^{1, 1110}_1 c -b^{1, 1109}_2 ∨ -b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ -p_1109 ∨ b^{1, 1110}_0 c in DIMACS: -4487 -4488 4489 -1109 4490 0 -4487 -4488 4489 -1109 -4491 0 -4487 -4488 4489 -1109 4492 0 c -1+1 --> 0 c ( b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ b^{1, 1109}_0 ∧ p_1109) -> (-b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ -b^{1, 1110}_0) c in CNF: c -b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ -p_1109 ∨ -b^{1, 1110}_2 c -b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ -p_1109 ∨ -b^{1, 1110}_1 c -b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ -p_1109 ∨ -b^{1, 1110}_0 c in DIMACS: -4487 4488 -4489 -1109 -4490 0 -4487 4488 -4489 -1109 -4491 0 -4487 4488 -4489 -1109 -4492 0 c 0+1 --> 1 c (-b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ -b^{1, 1109}_0 ∧ p_1109) -> (-b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ b^{1, 1110}_0) c in CNF: c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ -p_1109 ∨ -b^{1, 1110}_2 c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ -p_1109 ∨ -b^{1, 1110}_1 c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ -p_1109 ∨ b^{1, 1110}_0 c in DIMACS: 4487 4488 4489 -1109 -4490 0 4487 4488 4489 -1109 -4491 0 4487 4488 4489 -1109 4492 0 c 1+1 --> 2 c (-b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ b^{1, 1109}_0 ∧ p_1109) -> (-b^{1, 1110}_2 ∧ b^{1, 1110}_1 ∧ -b^{1, 1110}_0) c in CNF: c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ -p_1109 ∨ -b^{1, 1110}_2 c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ -p_1109 ∨ b^{1, 1110}_1 c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ -p_1109 ∨ -b^{1, 1110}_0 c in DIMACS: 4487 4488 -4489 -1109 -4490 0 4487 4488 -4489 -1109 4491 0 4487 4488 -4489 -1109 -4492 0 c 2+1 --> break c (-b^{1, 1109}_2 ∧ b^{1, 1109}_1 ∧ -b^{1, 1109}_0 ∧ p_1109) -> break c in CNF: c b^{1, 1109}_2 ∨ -b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ -p_1109 ∨ break c in DIMACS: 4487 -4488 4489 -1109 1162 0 c 2-1 --> 1 c (-b^{1, 1109}_2 ∧ b^{1, 1109}_1 ∧ -b^{1, 1109}_0 ∧ -p_1109) -> (-b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ b^{1, 1110}_0) c in CNF: c b^{1, 1109}_2 ∨ -b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ p_1109 ∨ -b^{1, 1110}_2 c b^{1, 1109}_2 ∨ -b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ p_1109 ∨ -b^{1, 1110}_1 c b^{1, 1109}_2 ∨ -b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ p_1109 ∨ b^{1, 1110}_0 c in DIMACS: 4487 -4488 4489 1109 -4490 0 4487 -4488 4489 1109 -4491 0 4487 -4488 4489 1109 4492 0 c 1-1 --> 0 c (-b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ b^{1, 1109}_0 ∧ -p_1109) -> (-b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ -b^{1, 1110}_0) c in CNF: c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ p_1109 ∨ -b^{1, 1110}_2 c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ p_1109 ∨ -b^{1, 1110}_1 c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ p_1109 ∨ -b^{1, 1110}_0 c in DIMACS: 4487 4488 -4489 1109 -4490 0 4487 4488 -4489 1109 -4491 0 4487 4488 -4489 1109 -4492 0 c 0-1 --> -1 c (-b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ -b^{1, 1109}_0 ∧ -p_1109) -> ( b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ b^{1, 1110}_0) c in CNF: c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ p_1109 ∨ b^{1, 1110}_2 c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ p_1109 ∨ -b^{1, 1110}_1 c b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ p_1109 ∨ b^{1, 1110}_0 c in DIMACS: 4487 4488 4489 1109 4490 0 4487 4488 4489 1109 -4491 0 4487 4488 4489 1109 4492 0 c -1-1 --> -2 c ( b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ b^{1, 1109}_0 ∧ -p_1109) -> ( b^{1, 1110}_2 ∧ b^{1, 1110}_1 ∧ -b^{1, 1110}_0) c in CNF: c -b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ p_1109 ∨ b^{1, 1110}_2 c -b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ p_1109 ∨ b^{1, 1110}_1 c -b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ p_1109 ∨ -b^{1, 1110}_0 c in DIMACS: -4487 4488 -4489 1109 4490 0 -4487 4488 -4489 1109 4491 0 -4487 4488 -4489 1109 -4492 0 c -2-1 --> break c ( b^{1, 1109}_2 ∧ b^{1, 1109}_1 ∧ -b^{1, 1109}_0 ∧ -p_1109) -> break c in CNF: c -b^{1, 1109}_2 ∨ -b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ p_1109 ∨ break c in DIMACS: -4487 -4488 4489 1109 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1109}_2 ∧ -b^{1, 1109}_1 ∧ -b^{1, 1109}_0 ∧ true) c in CNF: c -b^{1, 1109}_2 ∨ b^{1, 1109}_1 ∨ b^{1, 1109}_0 ∨ false c in DIMACS: -4487 4488 4489 0 c 3 does not represent an automaton state. c -(-b^{1, 1109}_2 ∧ b^{1, 1109}_1 ∧ b^{1, 1109}_0 ∧ true) c in CNF: c b^{1, 1109}_2 ∨ -b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ false c in DIMACS: 4487 -4488 -4489 0 c -3 does not represent an automaton state. c -( b^{1, 1109}_2 ∧ b^{1, 1109}_1 ∧ b^{1, 1109}_0 ∧ true) c in CNF: c -b^{1, 1109}_2 ∨ -b^{1, 1109}_1 ∨ -b^{1, 1109}_0 ∨ false c in DIMACS: -4487 -4488 -4489 0 c i = 1110 c -2+1 --> -1 c ( b^{1, 1110}_2 ∧ b^{1, 1110}_1 ∧ -b^{1, 1110}_0 ∧ p_1110) -> ( b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ b^{1, 1111}_0) c in CNF: c -b^{1, 1110}_2 ∨ -b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ -p_1110 ∨ b^{1, 1111}_2 c -b^{1, 1110}_2 ∨ -b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ -p_1110 ∨ -b^{1, 1111}_1 c -b^{1, 1110}_2 ∨ -b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ -p_1110 ∨ b^{1, 1111}_0 c in DIMACS: -4490 -4491 4492 -1110 4493 0 -4490 -4491 4492 -1110 -4494 0 -4490 -4491 4492 -1110 4495 0 c -1+1 --> 0 c ( b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ b^{1, 1110}_0 ∧ p_1110) -> (-b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ -b^{1, 1111}_0) c in CNF: c -b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ -p_1110 ∨ -b^{1, 1111}_2 c -b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ -p_1110 ∨ -b^{1, 1111}_1 c -b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ -p_1110 ∨ -b^{1, 1111}_0 c in DIMACS: -4490 4491 -4492 -1110 -4493 0 -4490 4491 -4492 -1110 -4494 0 -4490 4491 -4492 -1110 -4495 0 c 0+1 --> 1 c (-b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ -b^{1, 1110}_0 ∧ p_1110) -> (-b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ b^{1, 1111}_0) c in CNF: c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ -p_1110 ∨ -b^{1, 1111}_2 c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ -p_1110 ∨ -b^{1, 1111}_1 c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ -p_1110 ∨ b^{1, 1111}_0 c in DIMACS: 4490 4491 4492 -1110 -4493 0 4490 4491 4492 -1110 -4494 0 4490 4491 4492 -1110 4495 0 c 1+1 --> 2 c (-b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ b^{1, 1110}_0 ∧ p_1110) -> (-b^{1, 1111}_2 ∧ b^{1, 1111}_1 ∧ -b^{1, 1111}_0) c in CNF: c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ -p_1110 ∨ -b^{1, 1111}_2 c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ -p_1110 ∨ b^{1, 1111}_1 c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ -p_1110 ∨ -b^{1, 1111}_0 c in DIMACS: 4490 4491 -4492 -1110 -4493 0 4490 4491 -4492 -1110 4494 0 4490 4491 -4492 -1110 -4495 0 c 2+1 --> break c (-b^{1, 1110}_2 ∧ b^{1, 1110}_1 ∧ -b^{1, 1110}_0 ∧ p_1110) -> break c in CNF: c b^{1, 1110}_2 ∨ -b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ -p_1110 ∨ break c in DIMACS: 4490 -4491 4492 -1110 1162 0 c 2-1 --> 1 c (-b^{1, 1110}_2 ∧ b^{1, 1110}_1 ∧ -b^{1, 1110}_0 ∧ -p_1110) -> (-b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ b^{1, 1111}_0) c in CNF: c b^{1, 1110}_2 ∨ -b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ p_1110 ∨ -b^{1, 1111}_2 c b^{1, 1110}_2 ∨ -b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ p_1110 ∨ -b^{1, 1111}_1 c b^{1, 1110}_2 ∨ -b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ p_1110 ∨ b^{1, 1111}_0 c in DIMACS: 4490 -4491 4492 1110 -4493 0 4490 -4491 4492 1110 -4494 0 4490 -4491 4492 1110 4495 0 c 1-1 --> 0 c (-b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ b^{1, 1110}_0 ∧ -p_1110) -> (-b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ -b^{1, 1111}_0) c in CNF: c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ p_1110 ∨ -b^{1, 1111}_2 c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ p_1110 ∨ -b^{1, 1111}_1 c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ p_1110 ∨ -b^{1, 1111}_0 c in DIMACS: 4490 4491 -4492 1110 -4493 0 4490 4491 -4492 1110 -4494 0 4490 4491 -4492 1110 -4495 0 c 0-1 --> -1 c (-b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ -b^{1, 1110}_0 ∧ -p_1110) -> ( b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ b^{1, 1111}_0) c in CNF: c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ p_1110 ∨ b^{1, 1111}_2 c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ p_1110 ∨ -b^{1, 1111}_1 c b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ p_1110 ∨ b^{1, 1111}_0 c in DIMACS: 4490 4491 4492 1110 4493 0 4490 4491 4492 1110 -4494 0 4490 4491 4492 1110 4495 0 c -1-1 --> -2 c ( b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ b^{1, 1110}_0 ∧ -p_1110) -> ( b^{1, 1111}_2 ∧ b^{1, 1111}_1 ∧ -b^{1, 1111}_0) c in CNF: c -b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ p_1110 ∨ b^{1, 1111}_2 c -b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ p_1110 ∨ b^{1, 1111}_1 c -b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ p_1110 ∨ -b^{1, 1111}_0 c in DIMACS: -4490 4491 -4492 1110 4493 0 -4490 4491 -4492 1110 4494 0 -4490 4491 -4492 1110 -4495 0 c -2-1 --> break c ( b^{1, 1110}_2 ∧ b^{1, 1110}_1 ∧ -b^{1, 1110}_0 ∧ -p_1110) -> break c in CNF: c -b^{1, 1110}_2 ∨ -b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ p_1110 ∨ break c in DIMACS: -4490 -4491 4492 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1110}_2 ∧ -b^{1, 1110}_1 ∧ -b^{1, 1110}_0 ∧ true) c in CNF: c -b^{1, 1110}_2 ∨ b^{1, 1110}_1 ∨ b^{1, 1110}_0 ∨ false c in DIMACS: -4490 4491 4492 0 c 3 does not represent an automaton state. c -(-b^{1, 1110}_2 ∧ b^{1, 1110}_1 ∧ b^{1, 1110}_0 ∧ true) c in CNF: c b^{1, 1110}_2 ∨ -b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ false c in DIMACS: 4490 -4491 -4492 0 c -3 does not represent an automaton state. c -( b^{1, 1110}_2 ∧ b^{1, 1110}_1 ∧ b^{1, 1110}_0 ∧ true) c in CNF: c -b^{1, 1110}_2 ∨ -b^{1, 1110}_1 ∨ -b^{1, 1110}_0 ∨ false c in DIMACS: -4490 -4491 -4492 0 c i = 1111 c -2+1 --> -1 c ( b^{1, 1111}_2 ∧ b^{1, 1111}_1 ∧ -b^{1, 1111}_0 ∧ p_1111) -> ( b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ b^{1, 1112}_0) c in CNF: c -b^{1, 1111}_2 ∨ -b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ -p_1111 ∨ b^{1, 1112}_2 c -b^{1, 1111}_2 ∨ -b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ -p_1111 ∨ -b^{1, 1112}_1 c -b^{1, 1111}_2 ∨ -b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ -p_1111 ∨ b^{1, 1112}_0 c in DIMACS: -4493 -4494 4495 -1111 4496 0 -4493 -4494 4495 -1111 -4497 0 -4493 -4494 4495 -1111 4498 0 c -1+1 --> 0 c ( b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ b^{1, 1111}_0 ∧ p_1111) -> (-b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ -b^{1, 1112}_0) c in CNF: c -b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ -p_1111 ∨ -b^{1, 1112}_2 c -b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ -p_1111 ∨ -b^{1, 1112}_1 c -b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ -p_1111 ∨ -b^{1, 1112}_0 c in DIMACS: -4493 4494 -4495 -1111 -4496 0 -4493 4494 -4495 -1111 -4497 0 -4493 4494 -4495 -1111 -4498 0 c 0+1 --> 1 c (-b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ -b^{1, 1111}_0 ∧ p_1111) -> (-b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ b^{1, 1112}_0) c in CNF: c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ -p_1111 ∨ -b^{1, 1112}_2 c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ -p_1111 ∨ -b^{1, 1112}_1 c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ -p_1111 ∨ b^{1, 1112}_0 c in DIMACS: 4493 4494 4495 -1111 -4496 0 4493 4494 4495 -1111 -4497 0 4493 4494 4495 -1111 4498 0 c 1+1 --> 2 c (-b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ b^{1, 1111}_0 ∧ p_1111) -> (-b^{1, 1112}_2 ∧ b^{1, 1112}_1 ∧ -b^{1, 1112}_0) c in CNF: c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ -p_1111 ∨ -b^{1, 1112}_2 c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ -p_1111 ∨ b^{1, 1112}_1 c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ -p_1111 ∨ -b^{1, 1112}_0 c in DIMACS: 4493 4494 -4495 -1111 -4496 0 4493 4494 -4495 -1111 4497 0 4493 4494 -4495 -1111 -4498 0 c 2+1 --> break c (-b^{1, 1111}_2 ∧ b^{1, 1111}_1 ∧ -b^{1, 1111}_0 ∧ p_1111) -> break c in CNF: c b^{1, 1111}_2 ∨ -b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ -p_1111 ∨ break c in DIMACS: 4493 -4494 4495 -1111 1162 0 c 2-1 --> 1 c (-b^{1, 1111}_2 ∧ b^{1, 1111}_1 ∧ -b^{1, 1111}_0 ∧ -p_1111) -> (-b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ b^{1, 1112}_0) c in CNF: c b^{1, 1111}_2 ∨ -b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ p_1111 ∨ -b^{1, 1112}_2 c b^{1, 1111}_2 ∨ -b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ p_1111 ∨ -b^{1, 1112}_1 c b^{1, 1111}_2 ∨ -b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ p_1111 ∨ b^{1, 1112}_0 c in DIMACS: 4493 -4494 4495 1111 -4496 0 4493 -4494 4495 1111 -4497 0 4493 -4494 4495 1111 4498 0 c 1-1 --> 0 c (-b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ b^{1, 1111}_0 ∧ -p_1111) -> (-b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ -b^{1, 1112}_0) c in CNF: c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ p_1111 ∨ -b^{1, 1112}_2 c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ p_1111 ∨ -b^{1, 1112}_1 c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ p_1111 ∨ -b^{1, 1112}_0 c in DIMACS: 4493 4494 -4495 1111 -4496 0 4493 4494 -4495 1111 -4497 0 4493 4494 -4495 1111 -4498 0 c 0-1 --> -1 c (-b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ -b^{1, 1111}_0 ∧ -p_1111) -> ( b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ b^{1, 1112}_0) c in CNF: c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ p_1111 ∨ b^{1, 1112}_2 c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ p_1111 ∨ -b^{1, 1112}_1 c b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ p_1111 ∨ b^{1, 1112}_0 c in DIMACS: 4493 4494 4495 1111 4496 0 4493 4494 4495 1111 -4497 0 4493 4494 4495 1111 4498 0 c -1-1 --> -2 c ( b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ b^{1, 1111}_0 ∧ -p_1111) -> ( b^{1, 1112}_2 ∧ b^{1, 1112}_1 ∧ -b^{1, 1112}_0) c in CNF: c -b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ p_1111 ∨ b^{1, 1112}_2 c -b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ p_1111 ∨ b^{1, 1112}_1 c -b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ p_1111 ∨ -b^{1, 1112}_0 c in DIMACS: -4493 4494 -4495 1111 4496 0 -4493 4494 -4495 1111 4497 0 -4493 4494 -4495 1111 -4498 0 c -2-1 --> break c ( b^{1, 1111}_2 ∧ b^{1, 1111}_1 ∧ -b^{1, 1111}_0 ∧ -p_1111) -> break c in CNF: c -b^{1, 1111}_2 ∨ -b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ p_1111 ∨ break c in DIMACS: -4493 -4494 4495 1111 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1111}_2 ∧ -b^{1, 1111}_1 ∧ -b^{1, 1111}_0 ∧ true) c in CNF: c -b^{1, 1111}_2 ∨ b^{1, 1111}_1 ∨ b^{1, 1111}_0 ∨ false c in DIMACS: -4493 4494 4495 0 c 3 does not represent an automaton state. c -(-b^{1, 1111}_2 ∧ b^{1, 1111}_1 ∧ b^{1, 1111}_0 ∧ true) c in CNF: c b^{1, 1111}_2 ∨ -b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ false c in DIMACS: 4493 -4494 -4495 0 c -3 does not represent an automaton state. c -( b^{1, 1111}_2 ∧ b^{1, 1111}_1 ∧ b^{1, 1111}_0 ∧ true) c in CNF: c -b^{1, 1111}_2 ∨ -b^{1, 1111}_1 ∨ -b^{1, 1111}_0 ∨ false c in DIMACS: -4493 -4494 -4495 0 c i = 1112 c -2+1 --> -1 c ( b^{1, 1112}_2 ∧ b^{1, 1112}_1 ∧ -b^{1, 1112}_0 ∧ p_1112) -> ( b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ b^{1, 1113}_0) c in CNF: c -b^{1, 1112}_2 ∨ -b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ -p_1112 ∨ b^{1, 1113}_2 c -b^{1, 1112}_2 ∨ -b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ -p_1112 ∨ -b^{1, 1113}_1 c -b^{1, 1112}_2 ∨ -b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ -p_1112 ∨ b^{1, 1113}_0 c in DIMACS: -4496 -4497 4498 -1112 4499 0 -4496 -4497 4498 -1112 -4500 0 -4496 -4497 4498 -1112 4501 0 c -1+1 --> 0 c ( b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ b^{1, 1112}_0 ∧ p_1112) -> (-b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ -b^{1, 1113}_0) c in CNF: c -b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ -p_1112 ∨ -b^{1, 1113}_2 c -b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ -p_1112 ∨ -b^{1, 1113}_1 c -b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ -p_1112 ∨ -b^{1, 1113}_0 c in DIMACS: -4496 4497 -4498 -1112 -4499 0 -4496 4497 -4498 -1112 -4500 0 -4496 4497 -4498 -1112 -4501 0 c 0+1 --> 1 c (-b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ -b^{1, 1112}_0 ∧ p_1112) -> (-b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ b^{1, 1113}_0) c in CNF: c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ -p_1112 ∨ -b^{1, 1113}_2 c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ -p_1112 ∨ -b^{1, 1113}_1 c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ -p_1112 ∨ b^{1, 1113}_0 c in DIMACS: 4496 4497 4498 -1112 -4499 0 4496 4497 4498 -1112 -4500 0 4496 4497 4498 -1112 4501 0 c 1+1 --> 2 c (-b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ b^{1, 1112}_0 ∧ p_1112) -> (-b^{1, 1113}_2 ∧ b^{1, 1113}_1 ∧ -b^{1, 1113}_0) c in CNF: c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ -p_1112 ∨ -b^{1, 1113}_2 c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ -p_1112 ∨ b^{1, 1113}_1 c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ -p_1112 ∨ -b^{1, 1113}_0 c in DIMACS: 4496 4497 -4498 -1112 -4499 0 4496 4497 -4498 -1112 4500 0 4496 4497 -4498 -1112 -4501 0 c 2+1 --> break c (-b^{1, 1112}_2 ∧ b^{1, 1112}_1 ∧ -b^{1, 1112}_0 ∧ p_1112) -> break c in CNF: c b^{1, 1112}_2 ∨ -b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ -p_1112 ∨ break c in DIMACS: 4496 -4497 4498 -1112 1162 0 c 2-1 --> 1 c (-b^{1, 1112}_2 ∧ b^{1, 1112}_1 ∧ -b^{1, 1112}_0 ∧ -p_1112) -> (-b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ b^{1, 1113}_0) c in CNF: c b^{1, 1112}_2 ∨ -b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ p_1112 ∨ -b^{1, 1113}_2 c b^{1, 1112}_2 ∨ -b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ p_1112 ∨ -b^{1, 1113}_1 c b^{1, 1112}_2 ∨ -b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ p_1112 ∨ b^{1, 1113}_0 c in DIMACS: 4496 -4497 4498 1112 -4499 0 4496 -4497 4498 1112 -4500 0 4496 -4497 4498 1112 4501 0 c 1-1 --> 0 c (-b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ b^{1, 1112}_0 ∧ -p_1112) -> (-b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ -b^{1, 1113}_0) c in CNF: c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ p_1112 ∨ -b^{1, 1113}_2 c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ p_1112 ∨ -b^{1, 1113}_1 c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ p_1112 ∨ -b^{1, 1113}_0 c in DIMACS: 4496 4497 -4498 1112 -4499 0 4496 4497 -4498 1112 -4500 0 4496 4497 -4498 1112 -4501 0 c 0-1 --> -1 c (-b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ -b^{1, 1112}_0 ∧ -p_1112) -> ( b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ b^{1, 1113}_0) c in CNF: c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ p_1112 ∨ b^{1, 1113}_2 c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ p_1112 ∨ -b^{1, 1113}_1 c b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ p_1112 ∨ b^{1, 1113}_0 c in DIMACS: 4496 4497 4498 1112 4499 0 4496 4497 4498 1112 -4500 0 4496 4497 4498 1112 4501 0 c -1-1 --> -2 c ( b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ b^{1, 1112}_0 ∧ -p_1112) -> ( b^{1, 1113}_2 ∧ b^{1, 1113}_1 ∧ -b^{1, 1113}_0) c in CNF: c -b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ p_1112 ∨ b^{1, 1113}_2 c -b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ p_1112 ∨ b^{1, 1113}_1 c -b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ p_1112 ∨ -b^{1, 1113}_0 c in DIMACS: -4496 4497 -4498 1112 4499 0 -4496 4497 -4498 1112 4500 0 -4496 4497 -4498 1112 -4501 0 c -2-1 --> break c ( b^{1, 1112}_2 ∧ b^{1, 1112}_1 ∧ -b^{1, 1112}_0 ∧ -p_1112) -> break c in CNF: c -b^{1, 1112}_2 ∨ -b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ p_1112 ∨ break c in DIMACS: -4496 -4497 4498 1112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1112}_2 ∧ -b^{1, 1112}_1 ∧ -b^{1, 1112}_0 ∧ true) c in CNF: c -b^{1, 1112}_2 ∨ b^{1, 1112}_1 ∨ b^{1, 1112}_0 ∨ false c in DIMACS: -4496 4497 4498 0 c 3 does not represent an automaton state. c -(-b^{1, 1112}_2 ∧ b^{1, 1112}_1 ∧ b^{1, 1112}_0 ∧ true) c in CNF: c b^{1, 1112}_2 ∨ -b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ false c in DIMACS: 4496 -4497 -4498 0 c -3 does not represent an automaton state. c -( b^{1, 1112}_2 ∧ b^{1, 1112}_1 ∧ b^{1, 1112}_0 ∧ true) c in CNF: c -b^{1, 1112}_2 ∨ -b^{1, 1112}_1 ∨ -b^{1, 1112}_0 ∨ false c in DIMACS: -4496 -4497 -4498 0 c i = 1113 c -2+1 --> -1 c ( b^{1, 1113}_2 ∧ b^{1, 1113}_1 ∧ -b^{1, 1113}_0 ∧ p_1113) -> ( b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ b^{1, 1114}_0) c in CNF: c -b^{1, 1113}_2 ∨ -b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ -p_1113 ∨ b^{1, 1114}_2 c -b^{1, 1113}_2 ∨ -b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ -p_1113 ∨ -b^{1, 1114}_1 c -b^{1, 1113}_2 ∨ -b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ -p_1113 ∨ b^{1, 1114}_0 c in DIMACS: -4499 -4500 4501 -1113 4502 0 -4499 -4500 4501 -1113 -4503 0 -4499 -4500 4501 -1113 4504 0 c -1+1 --> 0 c ( b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ b^{1, 1113}_0 ∧ p_1113) -> (-b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ -b^{1, 1114}_0) c in CNF: c -b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ -p_1113 ∨ -b^{1, 1114}_2 c -b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ -p_1113 ∨ -b^{1, 1114}_1 c -b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ -p_1113 ∨ -b^{1, 1114}_0 c in DIMACS: -4499 4500 -4501 -1113 -4502 0 -4499 4500 -4501 -1113 -4503 0 -4499 4500 -4501 -1113 -4504 0 c 0+1 --> 1 c (-b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ -b^{1, 1113}_0 ∧ p_1113) -> (-b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ b^{1, 1114}_0) c in CNF: c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ -p_1113 ∨ -b^{1, 1114}_2 c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ -p_1113 ∨ -b^{1, 1114}_1 c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ -p_1113 ∨ b^{1, 1114}_0 c in DIMACS: 4499 4500 4501 -1113 -4502 0 4499 4500 4501 -1113 -4503 0 4499 4500 4501 -1113 4504 0 c 1+1 --> 2 c (-b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ b^{1, 1113}_0 ∧ p_1113) -> (-b^{1, 1114}_2 ∧ b^{1, 1114}_1 ∧ -b^{1, 1114}_0) c in CNF: c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ -p_1113 ∨ -b^{1, 1114}_2 c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ -p_1113 ∨ b^{1, 1114}_1 c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ -p_1113 ∨ -b^{1, 1114}_0 c in DIMACS: 4499 4500 -4501 -1113 -4502 0 4499 4500 -4501 -1113 4503 0 4499 4500 -4501 -1113 -4504 0 c 2+1 --> break c (-b^{1, 1113}_2 ∧ b^{1, 1113}_1 ∧ -b^{1, 1113}_0 ∧ p_1113) -> break c in CNF: c b^{1, 1113}_2 ∨ -b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ -p_1113 ∨ break c in DIMACS: 4499 -4500 4501 -1113 1162 0 c 2-1 --> 1 c (-b^{1, 1113}_2 ∧ b^{1, 1113}_1 ∧ -b^{1, 1113}_0 ∧ -p_1113) -> (-b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ b^{1, 1114}_0) c in CNF: c b^{1, 1113}_2 ∨ -b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ p_1113 ∨ -b^{1, 1114}_2 c b^{1, 1113}_2 ∨ -b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ p_1113 ∨ -b^{1, 1114}_1 c b^{1, 1113}_2 ∨ -b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ p_1113 ∨ b^{1, 1114}_0 c in DIMACS: 4499 -4500 4501 1113 -4502 0 4499 -4500 4501 1113 -4503 0 4499 -4500 4501 1113 4504 0 c 1-1 --> 0 c (-b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ b^{1, 1113}_0 ∧ -p_1113) -> (-b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ -b^{1, 1114}_0) c in CNF: c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ p_1113 ∨ -b^{1, 1114}_2 c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ p_1113 ∨ -b^{1, 1114}_1 c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ p_1113 ∨ -b^{1, 1114}_0 c in DIMACS: 4499 4500 -4501 1113 -4502 0 4499 4500 -4501 1113 -4503 0 4499 4500 -4501 1113 -4504 0 c 0-1 --> -1 c (-b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ -b^{1, 1113}_0 ∧ -p_1113) -> ( b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ b^{1, 1114}_0) c in CNF: c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ p_1113 ∨ b^{1, 1114}_2 c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ p_1113 ∨ -b^{1, 1114}_1 c b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ p_1113 ∨ b^{1, 1114}_0 c in DIMACS: 4499 4500 4501 1113 4502 0 4499 4500 4501 1113 -4503 0 4499 4500 4501 1113 4504 0 c -1-1 --> -2 c ( b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ b^{1, 1113}_0 ∧ -p_1113) -> ( b^{1, 1114}_2 ∧ b^{1, 1114}_1 ∧ -b^{1, 1114}_0) c in CNF: c -b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ p_1113 ∨ b^{1, 1114}_2 c -b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ p_1113 ∨ b^{1, 1114}_1 c -b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ p_1113 ∨ -b^{1, 1114}_0 c in DIMACS: -4499 4500 -4501 1113 4502 0 -4499 4500 -4501 1113 4503 0 -4499 4500 -4501 1113 -4504 0 c -2-1 --> break c ( b^{1, 1113}_2 ∧ b^{1, 1113}_1 ∧ -b^{1, 1113}_0 ∧ -p_1113) -> break c in CNF: c -b^{1, 1113}_2 ∨ -b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ p_1113 ∨ break c in DIMACS: -4499 -4500 4501 1113 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1113}_2 ∧ -b^{1, 1113}_1 ∧ -b^{1, 1113}_0 ∧ true) c in CNF: c -b^{1, 1113}_2 ∨ b^{1, 1113}_1 ∨ b^{1, 1113}_0 ∨ false c in DIMACS: -4499 4500 4501 0 c 3 does not represent an automaton state. c -(-b^{1, 1113}_2 ∧ b^{1, 1113}_1 ∧ b^{1, 1113}_0 ∧ true) c in CNF: c b^{1, 1113}_2 ∨ -b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ false c in DIMACS: 4499 -4500 -4501 0 c -3 does not represent an automaton state. c -( b^{1, 1113}_2 ∧ b^{1, 1113}_1 ∧ b^{1, 1113}_0 ∧ true) c in CNF: c -b^{1, 1113}_2 ∨ -b^{1, 1113}_1 ∨ -b^{1, 1113}_0 ∨ false c in DIMACS: -4499 -4500 -4501 0 c i = 1114 c -2+1 --> -1 c ( b^{1, 1114}_2 ∧ b^{1, 1114}_1 ∧ -b^{1, 1114}_0 ∧ p_1114) -> ( b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ b^{1, 1115}_0) c in CNF: c -b^{1, 1114}_2 ∨ -b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ -p_1114 ∨ b^{1, 1115}_2 c -b^{1, 1114}_2 ∨ -b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ -p_1114 ∨ -b^{1, 1115}_1 c -b^{1, 1114}_2 ∨ -b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ -p_1114 ∨ b^{1, 1115}_0 c in DIMACS: -4502 -4503 4504 -1114 4505 0 -4502 -4503 4504 -1114 -4506 0 -4502 -4503 4504 -1114 4507 0 c -1+1 --> 0 c ( b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ b^{1, 1114}_0 ∧ p_1114) -> (-b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ -b^{1, 1115}_0) c in CNF: c -b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ -p_1114 ∨ -b^{1, 1115}_2 c -b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ -p_1114 ∨ -b^{1, 1115}_1 c -b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ -p_1114 ∨ -b^{1, 1115}_0 c in DIMACS: -4502 4503 -4504 -1114 -4505 0 -4502 4503 -4504 -1114 -4506 0 -4502 4503 -4504 -1114 -4507 0 c 0+1 --> 1 c (-b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ -b^{1, 1114}_0 ∧ p_1114) -> (-b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ b^{1, 1115}_0) c in CNF: c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ -p_1114 ∨ -b^{1, 1115}_2 c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ -p_1114 ∨ -b^{1, 1115}_1 c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ -p_1114 ∨ b^{1, 1115}_0 c in DIMACS: 4502 4503 4504 -1114 -4505 0 4502 4503 4504 -1114 -4506 0 4502 4503 4504 -1114 4507 0 c 1+1 --> 2 c (-b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ b^{1, 1114}_0 ∧ p_1114) -> (-b^{1, 1115}_2 ∧ b^{1, 1115}_1 ∧ -b^{1, 1115}_0) c in CNF: c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ -p_1114 ∨ -b^{1, 1115}_2 c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ -p_1114 ∨ b^{1, 1115}_1 c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ -p_1114 ∨ -b^{1, 1115}_0 c in DIMACS: 4502 4503 -4504 -1114 -4505 0 4502 4503 -4504 -1114 4506 0 4502 4503 -4504 -1114 -4507 0 c 2+1 --> break c (-b^{1, 1114}_2 ∧ b^{1, 1114}_1 ∧ -b^{1, 1114}_0 ∧ p_1114) -> break c in CNF: c b^{1, 1114}_2 ∨ -b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ -p_1114 ∨ break c in DIMACS: 4502 -4503 4504 -1114 1162 0 c 2-1 --> 1 c (-b^{1, 1114}_2 ∧ b^{1, 1114}_1 ∧ -b^{1, 1114}_0 ∧ -p_1114) -> (-b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ b^{1, 1115}_0) c in CNF: c b^{1, 1114}_2 ∨ -b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ p_1114 ∨ -b^{1, 1115}_2 c b^{1, 1114}_2 ∨ -b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ p_1114 ∨ -b^{1, 1115}_1 c b^{1, 1114}_2 ∨ -b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ p_1114 ∨ b^{1, 1115}_0 c in DIMACS: 4502 -4503 4504 1114 -4505 0 4502 -4503 4504 1114 -4506 0 4502 -4503 4504 1114 4507 0 c 1-1 --> 0 c (-b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ b^{1, 1114}_0 ∧ -p_1114) -> (-b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ -b^{1, 1115}_0) c in CNF: c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ p_1114 ∨ -b^{1, 1115}_2 c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ p_1114 ∨ -b^{1, 1115}_1 c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ p_1114 ∨ -b^{1, 1115}_0 c in DIMACS: 4502 4503 -4504 1114 -4505 0 4502 4503 -4504 1114 -4506 0 4502 4503 -4504 1114 -4507 0 c 0-1 --> -1 c (-b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ -b^{1, 1114}_0 ∧ -p_1114) -> ( b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ b^{1, 1115}_0) c in CNF: c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ p_1114 ∨ b^{1, 1115}_2 c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ p_1114 ∨ -b^{1, 1115}_1 c b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ p_1114 ∨ b^{1, 1115}_0 c in DIMACS: 4502 4503 4504 1114 4505 0 4502 4503 4504 1114 -4506 0 4502 4503 4504 1114 4507 0 c -1-1 --> -2 c ( b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ b^{1, 1114}_0 ∧ -p_1114) -> ( b^{1, 1115}_2 ∧ b^{1, 1115}_1 ∧ -b^{1, 1115}_0) c in CNF: c -b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ p_1114 ∨ b^{1, 1115}_2 c -b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ p_1114 ∨ b^{1, 1115}_1 c -b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ p_1114 ∨ -b^{1, 1115}_0 c in DIMACS: -4502 4503 -4504 1114 4505 0 -4502 4503 -4504 1114 4506 0 -4502 4503 -4504 1114 -4507 0 c -2-1 --> break c ( b^{1, 1114}_2 ∧ b^{1, 1114}_1 ∧ -b^{1, 1114}_0 ∧ -p_1114) -> break c in CNF: c -b^{1, 1114}_2 ∨ -b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ p_1114 ∨ break c in DIMACS: -4502 -4503 4504 1114 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1114}_2 ∧ -b^{1, 1114}_1 ∧ -b^{1, 1114}_0 ∧ true) c in CNF: c -b^{1, 1114}_2 ∨ b^{1, 1114}_1 ∨ b^{1, 1114}_0 ∨ false c in DIMACS: -4502 4503 4504 0 c 3 does not represent an automaton state. c -(-b^{1, 1114}_2 ∧ b^{1, 1114}_1 ∧ b^{1, 1114}_0 ∧ true) c in CNF: c b^{1, 1114}_2 ∨ -b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ false c in DIMACS: 4502 -4503 -4504 0 c -3 does not represent an automaton state. c -( b^{1, 1114}_2 ∧ b^{1, 1114}_1 ∧ b^{1, 1114}_0 ∧ true) c in CNF: c -b^{1, 1114}_2 ∨ -b^{1, 1114}_1 ∨ -b^{1, 1114}_0 ∨ false c in DIMACS: -4502 -4503 -4504 0 c i = 1115 c -2+1 --> -1 c ( b^{1, 1115}_2 ∧ b^{1, 1115}_1 ∧ -b^{1, 1115}_0 ∧ p_1115) -> ( b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ b^{1, 1116}_0) c in CNF: c -b^{1, 1115}_2 ∨ -b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ -p_1115 ∨ b^{1, 1116}_2 c -b^{1, 1115}_2 ∨ -b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ -p_1115 ∨ -b^{1, 1116}_1 c -b^{1, 1115}_2 ∨ -b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ -p_1115 ∨ b^{1, 1116}_0 c in DIMACS: -4505 -4506 4507 -1115 4508 0 -4505 -4506 4507 -1115 -4509 0 -4505 -4506 4507 -1115 4510 0 c -1+1 --> 0 c ( b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ b^{1, 1115}_0 ∧ p_1115) -> (-b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ -b^{1, 1116}_0) c in CNF: c -b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ -p_1115 ∨ -b^{1, 1116}_2 c -b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ -p_1115 ∨ -b^{1, 1116}_1 c -b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ -p_1115 ∨ -b^{1, 1116}_0 c in DIMACS: -4505 4506 -4507 -1115 -4508 0 -4505 4506 -4507 -1115 -4509 0 -4505 4506 -4507 -1115 -4510 0 c 0+1 --> 1 c (-b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ -b^{1, 1115}_0 ∧ p_1115) -> (-b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ b^{1, 1116}_0) c in CNF: c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ -p_1115 ∨ -b^{1, 1116}_2 c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ -p_1115 ∨ -b^{1, 1116}_1 c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ -p_1115 ∨ b^{1, 1116}_0 c in DIMACS: 4505 4506 4507 -1115 -4508 0 4505 4506 4507 -1115 -4509 0 4505 4506 4507 -1115 4510 0 c 1+1 --> 2 c (-b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ b^{1, 1115}_0 ∧ p_1115) -> (-b^{1, 1116}_2 ∧ b^{1, 1116}_1 ∧ -b^{1, 1116}_0) c in CNF: c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ -p_1115 ∨ -b^{1, 1116}_2 c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ -p_1115 ∨ b^{1, 1116}_1 c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ -p_1115 ∨ -b^{1, 1116}_0 c in DIMACS: 4505 4506 -4507 -1115 -4508 0 4505 4506 -4507 -1115 4509 0 4505 4506 -4507 -1115 -4510 0 c 2+1 --> break c (-b^{1, 1115}_2 ∧ b^{1, 1115}_1 ∧ -b^{1, 1115}_0 ∧ p_1115) -> break c in CNF: c b^{1, 1115}_2 ∨ -b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ -p_1115 ∨ break c in DIMACS: 4505 -4506 4507 -1115 1162 0 c 2-1 --> 1 c (-b^{1, 1115}_2 ∧ b^{1, 1115}_1 ∧ -b^{1, 1115}_0 ∧ -p_1115) -> (-b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ b^{1, 1116}_0) c in CNF: c b^{1, 1115}_2 ∨ -b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ p_1115 ∨ -b^{1, 1116}_2 c b^{1, 1115}_2 ∨ -b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ p_1115 ∨ -b^{1, 1116}_1 c b^{1, 1115}_2 ∨ -b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ p_1115 ∨ b^{1, 1116}_0 c in DIMACS: 4505 -4506 4507 1115 -4508 0 4505 -4506 4507 1115 -4509 0 4505 -4506 4507 1115 4510 0 c 1-1 --> 0 c (-b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ b^{1, 1115}_0 ∧ -p_1115) -> (-b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ -b^{1, 1116}_0) c in CNF: c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ p_1115 ∨ -b^{1, 1116}_2 c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ p_1115 ∨ -b^{1, 1116}_1 c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ p_1115 ∨ -b^{1, 1116}_0 c in DIMACS: 4505 4506 -4507 1115 -4508 0 4505 4506 -4507 1115 -4509 0 4505 4506 -4507 1115 -4510 0 c 0-1 --> -1 c (-b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ -b^{1, 1115}_0 ∧ -p_1115) -> ( b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ b^{1, 1116}_0) c in CNF: c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ p_1115 ∨ b^{1, 1116}_2 c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ p_1115 ∨ -b^{1, 1116}_1 c b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ p_1115 ∨ b^{1, 1116}_0 c in DIMACS: 4505 4506 4507 1115 4508 0 4505 4506 4507 1115 -4509 0 4505 4506 4507 1115 4510 0 c -1-1 --> -2 c ( b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ b^{1, 1115}_0 ∧ -p_1115) -> ( b^{1, 1116}_2 ∧ b^{1, 1116}_1 ∧ -b^{1, 1116}_0) c in CNF: c -b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ p_1115 ∨ b^{1, 1116}_2 c -b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ p_1115 ∨ b^{1, 1116}_1 c -b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ p_1115 ∨ -b^{1, 1116}_0 c in DIMACS: -4505 4506 -4507 1115 4508 0 -4505 4506 -4507 1115 4509 0 -4505 4506 -4507 1115 -4510 0 c -2-1 --> break c ( b^{1, 1115}_2 ∧ b^{1, 1115}_1 ∧ -b^{1, 1115}_0 ∧ -p_1115) -> break c in CNF: c -b^{1, 1115}_2 ∨ -b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ p_1115 ∨ break c in DIMACS: -4505 -4506 4507 1115 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1115}_2 ∧ -b^{1, 1115}_1 ∧ -b^{1, 1115}_0 ∧ true) c in CNF: c -b^{1, 1115}_2 ∨ b^{1, 1115}_1 ∨ b^{1, 1115}_0 ∨ false c in DIMACS: -4505 4506 4507 0 c 3 does not represent an automaton state. c -(-b^{1, 1115}_2 ∧ b^{1, 1115}_1 ∧ b^{1, 1115}_0 ∧ true) c in CNF: c b^{1, 1115}_2 ∨ -b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ false c in DIMACS: 4505 -4506 -4507 0 c -3 does not represent an automaton state. c -( b^{1, 1115}_2 ∧ b^{1, 1115}_1 ∧ b^{1, 1115}_0 ∧ true) c in CNF: c -b^{1, 1115}_2 ∨ -b^{1, 1115}_1 ∨ -b^{1, 1115}_0 ∨ false c in DIMACS: -4505 -4506 -4507 0 c i = 1116 c -2+1 --> -1 c ( b^{1, 1116}_2 ∧ b^{1, 1116}_1 ∧ -b^{1, 1116}_0 ∧ p_1116) -> ( b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ b^{1, 1117}_0) c in CNF: c -b^{1, 1116}_2 ∨ -b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ -p_1116 ∨ b^{1, 1117}_2 c -b^{1, 1116}_2 ∨ -b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ -p_1116 ∨ -b^{1, 1117}_1 c -b^{1, 1116}_2 ∨ -b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ -p_1116 ∨ b^{1, 1117}_0 c in DIMACS: -4508 -4509 4510 -1116 4511 0 -4508 -4509 4510 -1116 -4512 0 -4508 -4509 4510 -1116 4513 0 c -1+1 --> 0 c ( b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ b^{1, 1116}_0 ∧ p_1116) -> (-b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ -b^{1, 1117}_0) c in CNF: c -b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ -p_1116 ∨ -b^{1, 1117}_2 c -b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ -p_1116 ∨ -b^{1, 1117}_1 c -b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ -p_1116 ∨ -b^{1, 1117}_0 c in DIMACS: -4508 4509 -4510 -1116 -4511 0 -4508 4509 -4510 -1116 -4512 0 -4508 4509 -4510 -1116 -4513 0 c 0+1 --> 1 c (-b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ -b^{1, 1116}_0 ∧ p_1116) -> (-b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ b^{1, 1117}_0) c in CNF: c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ -p_1116 ∨ -b^{1, 1117}_2 c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ -p_1116 ∨ -b^{1, 1117}_1 c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ -p_1116 ∨ b^{1, 1117}_0 c in DIMACS: 4508 4509 4510 -1116 -4511 0 4508 4509 4510 -1116 -4512 0 4508 4509 4510 -1116 4513 0 c 1+1 --> 2 c (-b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ b^{1, 1116}_0 ∧ p_1116) -> (-b^{1, 1117}_2 ∧ b^{1, 1117}_1 ∧ -b^{1, 1117}_0) c in CNF: c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ -p_1116 ∨ -b^{1, 1117}_2 c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ -p_1116 ∨ b^{1, 1117}_1 c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ -p_1116 ∨ -b^{1, 1117}_0 c in DIMACS: 4508 4509 -4510 -1116 -4511 0 4508 4509 -4510 -1116 4512 0 4508 4509 -4510 -1116 -4513 0 c 2+1 --> break c (-b^{1, 1116}_2 ∧ b^{1, 1116}_1 ∧ -b^{1, 1116}_0 ∧ p_1116) -> break c in CNF: c b^{1, 1116}_2 ∨ -b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ -p_1116 ∨ break c in DIMACS: 4508 -4509 4510 -1116 1162 0 c 2-1 --> 1 c (-b^{1, 1116}_2 ∧ b^{1, 1116}_1 ∧ -b^{1, 1116}_0 ∧ -p_1116) -> (-b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ b^{1, 1117}_0) c in CNF: c b^{1, 1116}_2 ∨ -b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ p_1116 ∨ -b^{1, 1117}_2 c b^{1, 1116}_2 ∨ -b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ p_1116 ∨ -b^{1, 1117}_1 c b^{1, 1116}_2 ∨ -b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ p_1116 ∨ b^{1, 1117}_0 c in DIMACS: 4508 -4509 4510 1116 -4511 0 4508 -4509 4510 1116 -4512 0 4508 -4509 4510 1116 4513 0 c 1-1 --> 0 c (-b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ b^{1, 1116}_0 ∧ -p_1116) -> (-b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ -b^{1, 1117}_0) c in CNF: c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ p_1116 ∨ -b^{1, 1117}_2 c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ p_1116 ∨ -b^{1, 1117}_1 c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ p_1116 ∨ -b^{1, 1117}_0 c in DIMACS: 4508 4509 -4510 1116 -4511 0 4508 4509 -4510 1116 -4512 0 4508 4509 -4510 1116 -4513 0 c 0-1 --> -1 c (-b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ -b^{1, 1116}_0 ∧ -p_1116) -> ( b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ b^{1, 1117}_0) c in CNF: c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ p_1116 ∨ b^{1, 1117}_2 c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ p_1116 ∨ -b^{1, 1117}_1 c b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ p_1116 ∨ b^{1, 1117}_0 c in DIMACS: 4508 4509 4510 1116 4511 0 4508 4509 4510 1116 -4512 0 4508 4509 4510 1116 4513 0 c -1-1 --> -2 c ( b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ b^{1, 1116}_0 ∧ -p_1116) -> ( b^{1, 1117}_2 ∧ b^{1, 1117}_1 ∧ -b^{1, 1117}_0) c in CNF: c -b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ p_1116 ∨ b^{1, 1117}_2 c -b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ p_1116 ∨ b^{1, 1117}_1 c -b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ p_1116 ∨ -b^{1, 1117}_0 c in DIMACS: -4508 4509 -4510 1116 4511 0 -4508 4509 -4510 1116 4512 0 -4508 4509 -4510 1116 -4513 0 c -2-1 --> break c ( b^{1, 1116}_2 ∧ b^{1, 1116}_1 ∧ -b^{1, 1116}_0 ∧ -p_1116) -> break c in CNF: c -b^{1, 1116}_2 ∨ -b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ p_1116 ∨ break c in DIMACS: -4508 -4509 4510 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1116}_2 ∧ -b^{1, 1116}_1 ∧ -b^{1, 1116}_0 ∧ true) c in CNF: c -b^{1, 1116}_2 ∨ b^{1, 1116}_1 ∨ b^{1, 1116}_0 ∨ false c in DIMACS: -4508 4509 4510 0 c 3 does not represent an automaton state. c -(-b^{1, 1116}_2 ∧ b^{1, 1116}_1 ∧ b^{1, 1116}_0 ∧ true) c in CNF: c b^{1, 1116}_2 ∨ -b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ false c in DIMACS: 4508 -4509 -4510 0 c -3 does not represent an automaton state. c -( b^{1, 1116}_2 ∧ b^{1, 1116}_1 ∧ b^{1, 1116}_0 ∧ true) c in CNF: c -b^{1, 1116}_2 ∨ -b^{1, 1116}_1 ∨ -b^{1, 1116}_0 ∨ false c in DIMACS: -4508 -4509 -4510 0 c i = 1117 c -2+1 --> -1 c ( b^{1, 1117}_2 ∧ b^{1, 1117}_1 ∧ -b^{1, 1117}_0 ∧ p_1117) -> ( b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ b^{1, 1118}_0) c in CNF: c -b^{1, 1117}_2 ∨ -b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ -p_1117 ∨ b^{1, 1118}_2 c -b^{1, 1117}_2 ∨ -b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ -p_1117 ∨ -b^{1, 1118}_1 c -b^{1, 1117}_2 ∨ -b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ -p_1117 ∨ b^{1, 1118}_0 c in DIMACS: -4511 -4512 4513 -1117 4514 0 -4511 -4512 4513 -1117 -4515 0 -4511 -4512 4513 -1117 4516 0 c -1+1 --> 0 c ( b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ b^{1, 1117}_0 ∧ p_1117) -> (-b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ -b^{1, 1118}_0) c in CNF: c -b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ -p_1117 ∨ -b^{1, 1118}_2 c -b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ -p_1117 ∨ -b^{1, 1118}_1 c -b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ -p_1117 ∨ -b^{1, 1118}_0 c in DIMACS: -4511 4512 -4513 -1117 -4514 0 -4511 4512 -4513 -1117 -4515 0 -4511 4512 -4513 -1117 -4516 0 c 0+1 --> 1 c (-b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ -b^{1, 1117}_0 ∧ p_1117) -> (-b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ b^{1, 1118}_0) c in CNF: c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ -p_1117 ∨ -b^{1, 1118}_2 c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ -p_1117 ∨ -b^{1, 1118}_1 c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ -p_1117 ∨ b^{1, 1118}_0 c in DIMACS: 4511 4512 4513 -1117 -4514 0 4511 4512 4513 -1117 -4515 0 4511 4512 4513 -1117 4516 0 c 1+1 --> 2 c (-b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ b^{1, 1117}_0 ∧ p_1117) -> (-b^{1, 1118}_2 ∧ b^{1, 1118}_1 ∧ -b^{1, 1118}_0) c in CNF: c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ -p_1117 ∨ -b^{1, 1118}_2 c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ -p_1117 ∨ b^{1, 1118}_1 c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ -p_1117 ∨ -b^{1, 1118}_0 c in DIMACS: 4511 4512 -4513 -1117 -4514 0 4511 4512 -4513 -1117 4515 0 4511 4512 -4513 -1117 -4516 0 c 2+1 --> break c (-b^{1, 1117}_2 ∧ b^{1, 1117}_1 ∧ -b^{1, 1117}_0 ∧ p_1117) -> break c in CNF: c b^{1, 1117}_2 ∨ -b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ -p_1117 ∨ break c in DIMACS: 4511 -4512 4513 -1117 1162 0 c 2-1 --> 1 c (-b^{1, 1117}_2 ∧ b^{1, 1117}_1 ∧ -b^{1, 1117}_0 ∧ -p_1117) -> (-b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ b^{1, 1118}_0) c in CNF: c b^{1, 1117}_2 ∨ -b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ p_1117 ∨ -b^{1, 1118}_2 c b^{1, 1117}_2 ∨ -b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ p_1117 ∨ -b^{1, 1118}_1 c b^{1, 1117}_2 ∨ -b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ p_1117 ∨ b^{1, 1118}_0 c in DIMACS: 4511 -4512 4513 1117 -4514 0 4511 -4512 4513 1117 -4515 0 4511 -4512 4513 1117 4516 0 c 1-1 --> 0 c (-b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ b^{1, 1117}_0 ∧ -p_1117) -> (-b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ -b^{1, 1118}_0) c in CNF: c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ p_1117 ∨ -b^{1, 1118}_2 c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ p_1117 ∨ -b^{1, 1118}_1 c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ p_1117 ∨ -b^{1, 1118}_0 c in DIMACS: 4511 4512 -4513 1117 -4514 0 4511 4512 -4513 1117 -4515 0 4511 4512 -4513 1117 -4516 0 c 0-1 --> -1 c (-b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ -b^{1, 1117}_0 ∧ -p_1117) -> ( b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ b^{1, 1118}_0) c in CNF: c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ p_1117 ∨ b^{1, 1118}_2 c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ p_1117 ∨ -b^{1, 1118}_1 c b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ p_1117 ∨ b^{1, 1118}_0 c in DIMACS: 4511 4512 4513 1117 4514 0 4511 4512 4513 1117 -4515 0 4511 4512 4513 1117 4516 0 c -1-1 --> -2 c ( b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ b^{1, 1117}_0 ∧ -p_1117) -> ( b^{1, 1118}_2 ∧ b^{1, 1118}_1 ∧ -b^{1, 1118}_0) c in CNF: c -b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ p_1117 ∨ b^{1, 1118}_2 c -b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ p_1117 ∨ b^{1, 1118}_1 c -b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ p_1117 ∨ -b^{1, 1118}_0 c in DIMACS: -4511 4512 -4513 1117 4514 0 -4511 4512 -4513 1117 4515 0 -4511 4512 -4513 1117 -4516 0 c -2-1 --> break c ( b^{1, 1117}_2 ∧ b^{1, 1117}_1 ∧ -b^{1, 1117}_0 ∧ -p_1117) -> break c in CNF: c -b^{1, 1117}_2 ∨ -b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ p_1117 ∨ break c in DIMACS: -4511 -4512 4513 1117 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1117}_2 ∧ -b^{1, 1117}_1 ∧ -b^{1, 1117}_0 ∧ true) c in CNF: c -b^{1, 1117}_2 ∨ b^{1, 1117}_1 ∨ b^{1, 1117}_0 ∨ false c in DIMACS: -4511 4512 4513 0 c 3 does not represent an automaton state. c -(-b^{1, 1117}_2 ∧ b^{1, 1117}_1 ∧ b^{1, 1117}_0 ∧ true) c in CNF: c b^{1, 1117}_2 ∨ -b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ false c in DIMACS: 4511 -4512 -4513 0 c -3 does not represent an automaton state. c -( b^{1, 1117}_2 ∧ b^{1, 1117}_1 ∧ b^{1, 1117}_0 ∧ true) c in CNF: c -b^{1, 1117}_2 ∨ -b^{1, 1117}_1 ∨ -b^{1, 1117}_0 ∨ false c in DIMACS: -4511 -4512 -4513 0 c i = 1118 c -2+1 --> -1 c ( b^{1, 1118}_2 ∧ b^{1, 1118}_1 ∧ -b^{1, 1118}_0 ∧ p_1118) -> ( b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ b^{1, 1119}_0) c in CNF: c -b^{1, 1118}_2 ∨ -b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ -p_1118 ∨ b^{1, 1119}_2 c -b^{1, 1118}_2 ∨ -b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ -p_1118 ∨ -b^{1, 1119}_1 c -b^{1, 1118}_2 ∨ -b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ -p_1118 ∨ b^{1, 1119}_0 c in DIMACS: -4514 -4515 4516 -1118 4517 0 -4514 -4515 4516 -1118 -4518 0 -4514 -4515 4516 -1118 4519 0 c -1+1 --> 0 c ( b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ b^{1, 1118}_0 ∧ p_1118) -> (-b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ -b^{1, 1119}_0) c in CNF: c -b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ -p_1118 ∨ -b^{1, 1119}_2 c -b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ -p_1118 ∨ -b^{1, 1119}_1 c -b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ -p_1118 ∨ -b^{1, 1119}_0 c in DIMACS: -4514 4515 -4516 -1118 -4517 0 -4514 4515 -4516 -1118 -4518 0 -4514 4515 -4516 -1118 -4519 0 c 0+1 --> 1 c (-b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ -b^{1, 1118}_0 ∧ p_1118) -> (-b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ b^{1, 1119}_0) c in CNF: c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ -p_1118 ∨ -b^{1, 1119}_2 c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ -p_1118 ∨ -b^{1, 1119}_1 c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ -p_1118 ∨ b^{1, 1119}_0 c in DIMACS: 4514 4515 4516 -1118 -4517 0 4514 4515 4516 -1118 -4518 0 4514 4515 4516 -1118 4519 0 c 1+1 --> 2 c (-b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ b^{1, 1118}_0 ∧ p_1118) -> (-b^{1, 1119}_2 ∧ b^{1, 1119}_1 ∧ -b^{1, 1119}_0) c in CNF: c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ -p_1118 ∨ -b^{1, 1119}_2 c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ -p_1118 ∨ b^{1, 1119}_1 c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ -p_1118 ∨ -b^{1, 1119}_0 c in DIMACS: 4514 4515 -4516 -1118 -4517 0 4514 4515 -4516 -1118 4518 0 4514 4515 -4516 -1118 -4519 0 c 2+1 --> break c (-b^{1, 1118}_2 ∧ b^{1, 1118}_1 ∧ -b^{1, 1118}_0 ∧ p_1118) -> break c in CNF: c b^{1, 1118}_2 ∨ -b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ -p_1118 ∨ break c in DIMACS: 4514 -4515 4516 -1118 1162 0 c 2-1 --> 1 c (-b^{1, 1118}_2 ∧ b^{1, 1118}_1 ∧ -b^{1, 1118}_0 ∧ -p_1118) -> (-b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ b^{1, 1119}_0) c in CNF: c b^{1, 1118}_2 ∨ -b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ p_1118 ∨ -b^{1, 1119}_2 c b^{1, 1118}_2 ∨ -b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ p_1118 ∨ -b^{1, 1119}_1 c b^{1, 1118}_2 ∨ -b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ p_1118 ∨ b^{1, 1119}_0 c in DIMACS: 4514 -4515 4516 1118 -4517 0 4514 -4515 4516 1118 -4518 0 4514 -4515 4516 1118 4519 0 c 1-1 --> 0 c (-b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ b^{1, 1118}_0 ∧ -p_1118) -> (-b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ -b^{1, 1119}_0) c in CNF: c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ p_1118 ∨ -b^{1, 1119}_2 c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ p_1118 ∨ -b^{1, 1119}_1 c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ p_1118 ∨ -b^{1, 1119}_0 c in DIMACS: 4514 4515 -4516 1118 -4517 0 4514 4515 -4516 1118 -4518 0 4514 4515 -4516 1118 -4519 0 c 0-1 --> -1 c (-b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ -b^{1, 1118}_0 ∧ -p_1118) -> ( b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ b^{1, 1119}_0) c in CNF: c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ p_1118 ∨ b^{1, 1119}_2 c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ p_1118 ∨ -b^{1, 1119}_1 c b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ p_1118 ∨ b^{1, 1119}_0 c in DIMACS: 4514 4515 4516 1118 4517 0 4514 4515 4516 1118 -4518 0 4514 4515 4516 1118 4519 0 c -1-1 --> -2 c ( b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ b^{1, 1118}_0 ∧ -p_1118) -> ( b^{1, 1119}_2 ∧ b^{1, 1119}_1 ∧ -b^{1, 1119}_0) c in CNF: c -b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ p_1118 ∨ b^{1, 1119}_2 c -b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ p_1118 ∨ b^{1, 1119}_1 c -b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ p_1118 ∨ -b^{1, 1119}_0 c in DIMACS: -4514 4515 -4516 1118 4517 0 -4514 4515 -4516 1118 4518 0 -4514 4515 -4516 1118 -4519 0 c -2-1 --> break c ( b^{1, 1118}_2 ∧ b^{1, 1118}_1 ∧ -b^{1, 1118}_0 ∧ -p_1118) -> break c in CNF: c -b^{1, 1118}_2 ∨ -b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ p_1118 ∨ break c in DIMACS: -4514 -4515 4516 1118 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1118}_2 ∧ -b^{1, 1118}_1 ∧ -b^{1, 1118}_0 ∧ true) c in CNF: c -b^{1, 1118}_2 ∨ b^{1, 1118}_1 ∨ b^{1, 1118}_0 ∨ false c in DIMACS: -4514 4515 4516 0 c 3 does not represent an automaton state. c -(-b^{1, 1118}_2 ∧ b^{1, 1118}_1 ∧ b^{1, 1118}_0 ∧ true) c in CNF: c b^{1, 1118}_2 ∨ -b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ false c in DIMACS: 4514 -4515 -4516 0 c -3 does not represent an automaton state. c -( b^{1, 1118}_2 ∧ b^{1, 1118}_1 ∧ b^{1, 1118}_0 ∧ true) c in CNF: c -b^{1, 1118}_2 ∨ -b^{1, 1118}_1 ∨ -b^{1, 1118}_0 ∨ false c in DIMACS: -4514 -4515 -4516 0 c i = 1119 c -2+1 --> -1 c ( b^{1, 1119}_2 ∧ b^{1, 1119}_1 ∧ -b^{1, 1119}_0 ∧ p_1119) -> ( b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ b^{1, 1120}_0) c in CNF: c -b^{1, 1119}_2 ∨ -b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ -p_1119 ∨ b^{1, 1120}_2 c -b^{1, 1119}_2 ∨ -b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ -p_1119 ∨ -b^{1, 1120}_1 c -b^{1, 1119}_2 ∨ -b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ -p_1119 ∨ b^{1, 1120}_0 c in DIMACS: -4517 -4518 4519 -1119 4520 0 -4517 -4518 4519 -1119 -4521 0 -4517 -4518 4519 -1119 4522 0 c -1+1 --> 0 c ( b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ b^{1, 1119}_0 ∧ p_1119) -> (-b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ -b^{1, 1120}_0) c in CNF: c -b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ -p_1119 ∨ -b^{1, 1120}_2 c -b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ -p_1119 ∨ -b^{1, 1120}_1 c -b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ -p_1119 ∨ -b^{1, 1120}_0 c in DIMACS: -4517 4518 -4519 -1119 -4520 0 -4517 4518 -4519 -1119 -4521 0 -4517 4518 -4519 -1119 -4522 0 c 0+1 --> 1 c (-b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ -b^{1, 1119}_0 ∧ p_1119) -> (-b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ b^{1, 1120}_0) c in CNF: c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ -p_1119 ∨ -b^{1, 1120}_2 c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ -p_1119 ∨ -b^{1, 1120}_1 c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ -p_1119 ∨ b^{1, 1120}_0 c in DIMACS: 4517 4518 4519 -1119 -4520 0 4517 4518 4519 -1119 -4521 0 4517 4518 4519 -1119 4522 0 c 1+1 --> 2 c (-b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ b^{1, 1119}_0 ∧ p_1119) -> (-b^{1, 1120}_2 ∧ b^{1, 1120}_1 ∧ -b^{1, 1120}_0) c in CNF: c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ -p_1119 ∨ -b^{1, 1120}_2 c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ -p_1119 ∨ b^{1, 1120}_1 c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ -p_1119 ∨ -b^{1, 1120}_0 c in DIMACS: 4517 4518 -4519 -1119 -4520 0 4517 4518 -4519 -1119 4521 0 4517 4518 -4519 -1119 -4522 0 c 2+1 --> break c (-b^{1, 1119}_2 ∧ b^{1, 1119}_1 ∧ -b^{1, 1119}_0 ∧ p_1119) -> break c in CNF: c b^{1, 1119}_2 ∨ -b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ -p_1119 ∨ break c in DIMACS: 4517 -4518 4519 -1119 1162 0 c 2-1 --> 1 c (-b^{1, 1119}_2 ∧ b^{1, 1119}_1 ∧ -b^{1, 1119}_0 ∧ -p_1119) -> (-b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ b^{1, 1120}_0) c in CNF: c b^{1, 1119}_2 ∨ -b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ p_1119 ∨ -b^{1, 1120}_2 c b^{1, 1119}_2 ∨ -b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ p_1119 ∨ -b^{1, 1120}_1 c b^{1, 1119}_2 ∨ -b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ p_1119 ∨ b^{1, 1120}_0 c in DIMACS: 4517 -4518 4519 1119 -4520 0 4517 -4518 4519 1119 -4521 0 4517 -4518 4519 1119 4522 0 c 1-1 --> 0 c (-b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ b^{1, 1119}_0 ∧ -p_1119) -> (-b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ -b^{1, 1120}_0) c in CNF: c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ p_1119 ∨ -b^{1, 1120}_2 c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ p_1119 ∨ -b^{1, 1120}_1 c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ p_1119 ∨ -b^{1, 1120}_0 c in DIMACS: 4517 4518 -4519 1119 -4520 0 4517 4518 -4519 1119 -4521 0 4517 4518 -4519 1119 -4522 0 c 0-1 --> -1 c (-b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ -b^{1, 1119}_0 ∧ -p_1119) -> ( b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ b^{1, 1120}_0) c in CNF: c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ p_1119 ∨ b^{1, 1120}_2 c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ p_1119 ∨ -b^{1, 1120}_1 c b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ p_1119 ∨ b^{1, 1120}_0 c in DIMACS: 4517 4518 4519 1119 4520 0 4517 4518 4519 1119 -4521 0 4517 4518 4519 1119 4522 0 c -1-1 --> -2 c ( b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ b^{1, 1119}_0 ∧ -p_1119) -> ( b^{1, 1120}_2 ∧ b^{1, 1120}_1 ∧ -b^{1, 1120}_0) c in CNF: c -b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ p_1119 ∨ b^{1, 1120}_2 c -b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ p_1119 ∨ b^{1, 1120}_1 c -b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ p_1119 ∨ -b^{1, 1120}_0 c in DIMACS: -4517 4518 -4519 1119 4520 0 -4517 4518 -4519 1119 4521 0 -4517 4518 -4519 1119 -4522 0 c -2-1 --> break c ( b^{1, 1119}_2 ∧ b^{1, 1119}_1 ∧ -b^{1, 1119}_0 ∧ -p_1119) -> break c in CNF: c -b^{1, 1119}_2 ∨ -b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ p_1119 ∨ break c in DIMACS: -4517 -4518 4519 1119 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1119}_2 ∧ -b^{1, 1119}_1 ∧ -b^{1, 1119}_0 ∧ true) c in CNF: c -b^{1, 1119}_2 ∨ b^{1, 1119}_1 ∨ b^{1, 1119}_0 ∨ false c in DIMACS: -4517 4518 4519 0 c 3 does not represent an automaton state. c -(-b^{1, 1119}_2 ∧ b^{1, 1119}_1 ∧ b^{1, 1119}_0 ∧ true) c in CNF: c b^{1, 1119}_2 ∨ -b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ false c in DIMACS: 4517 -4518 -4519 0 c -3 does not represent an automaton state. c -( b^{1, 1119}_2 ∧ b^{1, 1119}_1 ∧ b^{1, 1119}_0 ∧ true) c in CNF: c -b^{1, 1119}_2 ∨ -b^{1, 1119}_1 ∨ -b^{1, 1119}_0 ∨ false c in DIMACS: -4517 -4518 -4519 0 c i = 1120 c -2+1 --> -1 c ( b^{1, 1120}_2 ∧ b^{1, 1120}_1 ∧ -b^{1, 1120}_0 ∧ p_1120) -> ( b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ b^{1, 1121}_0) c in CNF: c -b^{1, 1120}_2 ∨ -b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ -p_1120 ∨ b^{1, 1121}_2 c -b^{1, 1120}_2 ∨ -b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ -p_1120 ∨ -b^{1, 1121}_1 c -b^{1, 1120}_2 ∨ -b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ -p_1120 ∨ b^{1, 1121}_0 c in DIMACS: -4520 -4521 4522 -1120 4523 0 -4520 -4521 4522 -1120 -4524 0 -4520 -4521 4522 -1120 4525 0 c -1+1 --> 0 c ( b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ b^{1, 1120}_0 ∧ p_1120) -> (-b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ -b^{1, 1121}_0) c in CNF: c -b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ -p_1120 ∨ -b^{1, 1121}_2 c -b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ -p_1120 ∨ -b^{1, 1121}_1 c -b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ -p_1120 ∨ -b^{1, 1121}_0 c in DIMACS: -4520 4521 -4522 -1120 -4523 0 -4520 4521 -4522 -1120 -4524 0 -4520 4521 -4522 -1120 -4525 0 c 0+1 --> 1 c (-b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ -b^{1, 1120}_0 ∧ p_1120) -> (-b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ b^{1, 1121}_0) c in CNF: c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ -p_1120 ∨ -b^{1, 1121}_2 c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ -p_1120 ∨ -b^{1, 1121}_1 c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ -p_1120 ∨ b^{1, 1121}_0 c in DIMACS: 4520 4521 4522 -1120 -4523 0 4520 4521 4522 -1120 -4524 0 4520 4521 4522 -1120 4525 0 c 1+1 --> 2 c (-b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ b^{1, 1120}_0 ∧ p_1120) -> (-b^{1, 1121}_2 ∧ b^{1, 1121}_1 ∧ -b^{1, 1121}_0) c in CNF: c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ -p_1120 ∨ -b^{1, 1121}_2 c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ -p_1120 ∨ b^{1, 1121}_1 c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ -p_1120 ∨ -b^{1, 1121}_0 c in DIMACS: 4520 4521 -4522 -1120 -4523 0 4520 4521 -4522 -1120 4524 0 4520 4521 -4522 -1120 -4525 0 c 2+1 --> break c (-b^{1, 1120}_2 ∧ b^{1, 1120}_1 ∧ -b^{1, 1120}_0 ∧ p_1120) -> break c in CNF: c b^{1, 1120}_2 ∨ -b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ -p_1120 ∨ break c in DIMACS: 4520 -4521 4522 -1120 1162 0 c 2-1 --> 1 c (-b^{1, 1120}_2 ∧ b^{1, 1120}_1 ∧ -b^{1, 1120}_0 ∧ -p_1120) -> (-b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ b^{1, 1121}_0) c in CNF: c b^{1, 1120}_2 ∨ -b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ p_1120 ∨ -b^{1, 1121}_2 c b^{1, 1120}_2 ∨ -b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ p_1120 ∨ -b^{1, 1121}_1 c b^{1, 1120}_2 ∨ -b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ p_1120 ∨ b^{1, 1121}_0 c in DIMACS: 4520 -4521 4522 1120 -4523 0 4520 -4521 4522 1120 -4524 0 4520 -4521 4522 1120 4525 0 c 1-1 --> 0 c (-b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ b^{1, 1120}_0 ∧ -p_1120) -> (-b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ -b^{1, 1121}_0) c in CNF: c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ p_1120 ∨ -b^{1, 1121}_2 c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ p_1120 ∨ -b^{1, 1121}_1 c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ p_1120 ∨ -b^{1, 1121}_0 c in DIMACS: 4520 4521 -4522 1120 -4523 0 4520 4521 -4522 1120 -4524 0 4520 4521 -4522 1120 -4525 0 c 0-1 --> -1 c (-b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ -b^{1, 1120}_0 ∧ -p_1120) -> ( b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ b^{1, 1121}_0) c in CNF: c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ p_1120 ∨ b^{1, 1121}_2 c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ p_1120 ∨ -b^{1, 1121}_1 c b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ p_1120 ∨ b^{1, 1121}_0 c in DIMACS: 4520 4521 4522 1120 4523 0 4520 4521 4522 1120 -4524 0 4520 4521 4522 1120 4525 0 c -1-1 --> -2 c ( b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ b^{1, 1120}_0 ∧ -p_1120) -> ( b^{1, 1121}_2 ∧ b^{1, 1121}_1 ∧ -b^{1, 1121}_0) c in CNF: c -b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ p_1120 ∨ b^{1, 1121}_2 c -b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ p_1120 ∨ b^{1, 1121}_1 c -b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ p_1120 ∨ -b^{1, 1121}_0 c in DIMACS: -4520 4521 -4522 1120 4523 0 -4520 4521 -4522 1120 4524 0 -4520 4521 -4522 1120 -4525 0 c -2-1 --> break c ( b^{1, 1120}_2 ∧ b^{1, 1120}_1 ∧ -b^{1, 1120}_0 ∧ -p_1120) -> break c in CNF: c -b^{1, 1120}_2 ∨ -b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ p_1120 ∨ break c in DIMACS: -4520 -4521 4522 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1120}_2 ∧ -b^{1, 1120}_1 ∧ -b^{1, 1120}_0 ∧ true) c in CNF: c -b^{1, 1120}_2 ∨ b^{1, 1120}_1 ∨ b^{1, 1120}_0 ∨ false c in DIMACS: -4520 4521 4522 0 c 3 does not represent an automaton state. c -(-b^{1, 1120}_2 ∧ b^{1, 1120}_1 ∧ b^{1, 1120}_0 ∧ true) c in CNF: c b^{1, 1120}_2 ∨ -b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ false c in DIMACS: 4520 -4521 -4522 0 c -3 does not represent an automaton state. c -( b^{1, 1120}_2 ∧ b^{1, 1120}_1 ∧ b^{1, 1120}_0 ∧ true) c in CNF: c -b^{1, 1120}_2 ∨ -b^{1, 1120}_1 ∨ -b^{1, 1120}_0 ∨ false c in DIMACS: -4520 -4521 -4522 0 c i = 1121 c -2+1 --> -1 c ( b^{1, 1121}_2 ∧ b^{1, 1121}_1 ∧ -b^{1, 1121}_0 ∧ p_1121) -> ( b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ b^{1, 1122}_0) c in CNF: c -b^{1, 1121}_2 ∨ -b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ -p_1121 ∨ b^{1, 1122}_2 c -b^{1, 1121}_2 ∨ -b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ -p_1121 ∨ -b^{1, 1122}_1 c -b^{1, 1121}_2 ∨ -b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ -p_1121 ∨ b^{1, 1122}_0 c in DIMACS: -4523 -4524 4525 -1121 4526 0 -4523 -4524 4525 -1121 -4527 0 -4523 -4524 4525 -1121 4528 0 c -1+1 --> 0 c ( b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ b^{1, 1121}_0 ∧ p_1121) -> (-b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ -b^{1, 1122}_0) c in CNF: c -b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ -p_1121 ∨ -b^{1, 1122}_2 c -b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ -p_1121 ∨ -b^{1, 1122}_1 c -b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ -p_1121 ∨ -b^{1, 1122}_0 c in DIMACS: -4523 4524 -4525 -1121 -4526 0 -4523 4524 -4525 -1121 -4527 0 -4523 4524 -4525 -1121 -4528 0 c 0+1 --> 1 c (-b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ -b^{1, 1121}_0 ∧ p_1121) -> (-b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ b^{1, 1122}_0) c in CNF: c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ -p_1121 ∨ -b^{1, 1122}_2 c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ -p_1121 ∨ -b^{1, 1122}_1 c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ -p_1121 ∨ b^{1, 1122}_0 c in DIMACS: 4523 4524 4525 -1121 -4526 0 4523 4524 4525 -1121 -4527 0 4523 4524 4525 -1121 4528 0 c 1+1 --> 2 c (-b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ b^{1, 1121}_0 ∧ p_1121) -> (-b^{1, 1122}_2 ∧ b^{1, 1122}_1 ∧ -b^{1, 1122}_0) c in CNF: c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ -p_1121 ∨ -b^{1, 1122}_2 c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ -p_1121 ∨ b^{1, 1122}_1 c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ -p_1121 ∨ -b^{1, 1122}_0 c in DIMACS: 4523 4524 -4525 -1121 -4526 0 4523 4524 -4525 -1121 4527 0 4523 4524 -4525 -1121 -4528 0 c 2+1 --> break c (-b^{1, 1121}_2 ∧ b^{1, 1121}_1 ∧ -b^{1, 1121}_0 ∧ p_1121) -> break c in CNF: c b^{1, 1121}_2 ∨ -b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ -p_1121 ∨ break c in DIMACS: 4523 -4524 4525 -1121 1162 0 c 2-1 --> 1 c (-b^{1, 1121}_2 ∧ b^{1, 1121}_1 ∧ -b^{1, 1121}_0 ∧ -p_1121) -> (-b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ b^{1, 1122}_0) c in CNF: c b^{1, 1121}_2 ∨ -b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ p_1121 ∨ -b^{1, 1122}_2 c b^{1, 1121}_2 ∨ -b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ p_1121 ∨ -b^{1, 1122}_1 c b^{1, 1121}_2 ∨ -b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ p_1121 ∨ b^{1, 1122}_0 c in DIMACS: 4523 -4524 4525 1121 -4526 0 4523 -4524 4525 1121 -4527 0 4523 -4524 4525 1121 4528 0 c 1-1 --> 0 c (-b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ b^{1, 1121}_0 ∧ -p_1121) -> (-b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ -b^{1, 1122}_0) c in CNF: c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ p_1121 ∨ -b^{1, 1122}_2 c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ p_1121 ∨ -b^{1, 1122}_1 c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ p_1121 ∨ -b^{1, 1122}_0 c in DIMACS: 4523 4524 -4525 1121 -4526 0 4523 4524 -4525 1121 -4527 0 4523 4524 -4525 1121 -4528 0 c 0-1 --> -1 c (-b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ -b^{1, 1121}_0 ∧ -p_1121) -> ( b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ b^{1, 1122}_0) c in CNF: c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ p_1121 ∨ b^{1, 1122}_2 c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ p_1121 ∨ -b^{1, 1122}_1 c b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ p_1121 ∨ b^{1, 1122}_0 c in DIMACS: 4523 4524 4525 1121 4526 0 4523 4524 4525 1121 -4527 0 4523 4524 4525 1121 4528 0 c -1-1 --> -2 c ( b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ b^{1, 1121}_0 ∧ -p_1121) -> ( b^{1, 1122}_2 ∧ b^{1, 1122}_1 ∧ -b^{1, 1122}_0) c in CNF: c -b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ p_1121 ∨ b^{1, 1122}_2 c -b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ p_1121 ∨ b^{1, 1122}_1 c -b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ p_1121 ∨ -b^{1, 1122}_0 c in DIMACS: -4523 4524 -4525 1121 4526 0 -4523 4524 -4525 1121 4527 0 -4523 4524 -4525 1121 -4528 0 c -2-1 --> break c ( b^{1, 1121}_2 ∧ b^{1, 1121}_1 ∧ -b^{1, 1121}_0 ∧ -p_1121) -> break c in CNF: c -b^{1, 1121}_2 ∨ -b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ p_1121 ∨ break c in DIMACS: -4523 -4524 4525 1121 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1121}_2 ∧ -b^{1, 1121}_1 ∧ -b^{1, 1121}_0 ∧ true) c in CNF: c -b^{1, 1121}_2 ∨ b^{1, 1121}_1 ∨ b^{1, 1121}_0 ∨ false c in DIMACS: -4523 4524 4525 0 c 3 does not represent an automaton state. c -(-b^{1, 1121}_2 ∧ b^{1, 1121}_1 ∧ b^{1, 1121}_0 ∧ true) c in CNF: c b^{1, 1121}_2 ∨ -b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ false c in DIMACS: 4523 -4524 -4525 0 c -3 does not represent an automaton state. c -( b^{1, 1121}_2 ∧ b^{1, 1121}_1 ∧ b^{1, 1121}_0 ∧ true) c in CNF: c -b^{1, 1121}_2 ∨ -b^{1, 1121}_1 ∨ -b^{1, 1121}_0 ∨ false c in DIMACS: -4523 -4524 -4525 0 c i = 1122 c -2+1 --> -1 c ( b^{1, 1122}_2 ∧ b^{1, 1122}_1 ∧ -b^{1, 1122}_0 ∧ p_1122) -> ( b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ b^{1, 1123}_0) c in CNF: c -b^{1, 1122}_2 ∨ -b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ -p_1122 ∨ b^{1, 1123}_2 c -b^{1, 1122}_2 ∨ -b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ -p_1122 ∨ -b^{1, 1123}_1 c -b^{1, 1122}_2 ∨ -b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ -p_1122 ∨ b^{1, 1123}_0 c in DIMACS: -4526 -4527 4528 -1122 4529 0 -4526 -4527 4528 -1122 -4530 0 -4526 -4527 4528 -1122 4531 0 c -1+1 --> 0 c ( b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ b^{1, 1122}_0 ∧ p_1122) -> (-b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ -b^{1, 1123}_0) c in CNF: c -b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ -p_1122 ∨ -b^{1, 1123}_2 c -b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ -p_1122 ∨ -b^{1, 1123}_1 c -b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ -p_1122 ∨ -b^{1, 1123}_0 c in DIMACS: -4526 4527 -4528 -1122 -4529 0 -4526 4527 -4528 -1122 -4530 0 -4526 4527 -4528 -1122 -4531 0 c 0+1 --> 1 c (-b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ -b^{1, 1122}_0 ∧ p_1122) -> (-b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ b^{1, 1123}_0) c in CNF: c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ -p_1122 ∨ -b^{1, 1123}_2 c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ -p_1122 ∨ -b^{1, 1123}_1 c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ -p_1122 ∨ b^{1, 1123}_0 c in DIMACS: 4526 4527 4528 -1122 -4529 0 4526 4527 4528 -1122 -4530 0 4526 4527 4528 -1122 4531 0 c 1+1 --> 2 c (-b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ b^{1, 1122}_0 ∧ p_1122) -> (-b^{1, 1123}_2 ∧ b^{1, 1123}_1 ∧ -b^{1, 1123}_0) c in CNF: c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ -p_1122 ∨ -b^{1, 1123}_2 c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ -p_1122 ∨ b^{1, 1123}_1 c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ -p_1122 ∨ -b^{1, 1123}_0 c in DIMACS: 4526 4527 -4528 -1122 -4529 0 4526 4527 -4528 -1122 4530 0 4526 4527 -4528 -1122 -4531 0 c 2+1 --> break c (-b^{1, 1122}_2 ∧ b^{1, 1122}_1 ∧ -b^{1, 1122}_0 ∧ p_1122) -> break c in CNF: c b^{1, 1122}_2 ∨ -b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ -p_1122 ∨ break c in DIMACS: 4526 -4527 4528 -1122 1162 0 c 2-1 --> 1 c (-b^{1, 1122}_2 ∧ b^{1, 1122}_1 ∧ -b^{1, 1122}_0 ∧ -p_1122) -> (-b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ b^{1, 1123}_0) c in CNF: c b^{1, 1122}_2 ∨ -b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ p_1122 ∨ -b^{1, 1123}_2 c b^{1, 1122}_2 ∨ -b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ p_1122 ∨ -b^{1, 1123}_1 c b^{1, 1122}_2 ∨ -b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ p_1122 ∨ b^{1, 1123}_0 c in DIMACS: 4526 -4527 4528 1122 -4529 0 4526 -4527 4528 1122 -4530 0 4526 -4527 4528 1122 4531 0 c 1-1 --> 0 c (-b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ b^{1, 1122}_0 ∧ -p_1122) -> (-b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ -b^{1, 1123}_0) c in CNF: c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ p_1122 ∨ -b^{1, 1123}_2 c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ p_1122 ∨ -b^{1, 1123}_1 c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ p_1122 ∨ -b^{1, 1123}_0 c in DIMACS: 4526 4527 -4528 1122 -4529 0 4526 4527 -4528 1122 -4530 0 4526 4527 -4528 1122 -4531 0 c 0-1 --> -1 c (-b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ -b^{1, 1122}_0 ∧ -p_1122) -> ( b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ b^{1, 1123}_0) c in CNF: c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ p_1122 ∨ b^{1, 1123}_2 c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ p_1122 ∨ -b^{1, 1123}_1 c b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ p_1122 ∨ b^{1, 1123}_0 c in DIMACS: 4526 4527 4528 1122 4529 0 4526 4527 4528 1122 -4530 0 4526 4527 4528 1122 4531 0 c -1-1 --> -2 c ( b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ b^{1, 1122}_0 ∧ -p_1122) -> ( b^{1, 1123}_2 ∧ b^{1, 1123}_1 ∧ -b^{1, 1123}_0) c in CNF: c -b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ p_1122 ∨ b^{1, 1123}_2 c -b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ p_1122 ∨ b^{1, 1123}_1 c -b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ p_1122 ∨ -b^{1, 1123}_0 c in DIMACS: -4526 4527 -4528 1122 4529 0 -4526 4527 -4528 1122 4530 0 -4526 4527 -4528 1122 -4531 0 c -2-1 --> break c ( b^{1, 1122}_2 ∧ b^{1, 1122}_1 ∧ -b^{1, 1122}_0 ∧ -p_1122) -> break c in CNF: c -b^{1, 1122}_2 ∨ -b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ p_1122 ∨ break c in DIMACS: -4526 -4527 4528 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1122}_2 ∧ -b^{1, 1122}_1 ∧ -b^{1, 1122}_0 ∧ true) c in CNF: c -b^{1, 1122}_2 ∨ b^{1, 1122}_1 ∨ b^{1, 1122}_0 ∨ false c in DIMACS: -4526 4527 4528 0 c 3 does not represent an automaton state. c -(-b^{1, 1122}_2 ∧ b^{1, 1122}_1 ∧ b^{1, 1122}_0 ∧ true) c in CNF: c b^{1, 1122}_2 ∨ -b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ false c in DIMACS: 4526 -4527 -4528 0 c -3 does not represent an automaton state. c -( b^{1, 1122}_2 ∧ b^{1, 1122}_1 ∧ b^{1, 1122}_0 ∧ true) c in CNF: c -b^{1, 1122}_2 ∨ -b^{1, 1122}_1 ∨ -b^{1, 1122}_0 ∨ false c in DIMACS: -4526 -4527 -4528 0 c i = 1123 c -2+1 --> -1 c ( b^{1, 1123}_2 ∧ b^{1, 1123}_1 ∧ -b^{1, 1123}_0 ∧ p_1123) -> ( b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ b^{1, 1124}_0) c in CNF: c -b^{1, 1123}_2 ∨ -b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ -p_1123 ∨ b^{1, 1124}_2 c -b^{1, 1123}_2 ∨ -b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ -p_1123 ∨ -b^{1, 1124}_1 c -b^{1, 1123}_2 ∨ -b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ -p_1123 ∨ b^{1, 1124}_0 c in DIMACS: -4529 -4530 4531 -1123 4532 0 -4529 -4530 4531 -1123 -4533 0 -4529 -4530 4531 -1123 4534 0 c -1+1 --> 0 c ( b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ b^{1, 1123}_0 ∧ p_1123) -> (-b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ -b^{1, 1124}_0) c in CNF: c -b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ -p_1123 ∨ -b^{1, 1124}_2 c -b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ -p_1123 ∨ -b^{1, 1124}_1 c -b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ -p_1123 ∨ -b^{1, 1124}_0 c in DIMACS: -4529 4530 -4531 -1123 -4532 0 -4529 4530 -4531 -1123 -4533 0 -4529 4530 -4531 -1123 -4534 0 c 0+1 --> 1 c (-b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ -b^{1, 1123}_0 ∧ p_1123) -> (-b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ b^{1, 1124}_0) c in CNF: c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ -p_1123 ∨ -b^{1, 1124}_2 c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ -p_1123 ∨ -b^{1, 1124}_1 c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ -p_1123 ∨ b^{1, 1124}_0 c in DIMACS: 4529 4530 4531 -1123 -4532 0 4529 4530 4531 -1123 -4533 0 4529 4530 4531 -1123 4534 0 c 1+1 --> 2 c (-b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ b^{1, 1123}_0 ∧ p_1123) -> (-b^{1, 1124}_2 ∧ b^{1, 1124}_1 ∧ -b^{1, 1124}_0) c in CNF: c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ -p_1123 ∨ -b^{1, 1124}_2 c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ -p_1123 ∨ b^{1, 1124}_1 c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ -p_1123 ∨ -b^{1, 1124}_0 c in DIMACS: 4529 4530 -4531 -1123 -4532 0 4529 4530 -4531 -1123 4533 0 4529 4530 -4531 -1123 -4534 0 c 2+1 --> break c (-b^{1, 1123}_2 ∧ b^{1, 1123}_1 ∧ -b^{1, 1123}_0 ∧ p_1123) -> break c in CNF: c b^{1, 1123}_2 ∨ -b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ -p_1123 ∨ break c in DIMACS: 4529 -4530 4531 -1123 1162 0 c 2-1 --> 1 c (-b^{1, 1123}_2 ∧ b^{1, 1123}_1 ∧ -b^{1, 1123}_0 ∧ -p_1123) -> (-b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ b^{1, 1124}_0) c in CNF: c b^{1, 1123}_2 ∨ -b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ p_1123 ∨ -b^{1, 1124}_2 c b^{1, 1123}_2 ∨ -b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ p_1123 ∨ -b^{1, 1124}_1 c b^{1, 1123}_2 ∨ -b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ p_1123 ∨ b^{1, 1124}_0 c in DIMACS: 4529 -4530 4531 1123 -4532 0 4529 -4530 4531 1123 -4533 0 4529 -4530 4531 1123 4534 0 c 1-1 --> 0 c (-b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ b^{1, 1123}_0 ∧ -p_1123) -> (-b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ -b^{1, 1124}_0) c in CNF: c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ p_1123 ∨ -b^{1, 1124}_2 c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ p_1123 ∨ -b^{1, 1124}_1 c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ p_1123 ∨ -b^{1, 1124}_0 c in DIMACS: 4529 4530 -4531 1123 -4532 0 4529 4530 -4531 1123 -4533 0 4529 4530 -4531 1123 -4534 0 c 0-1 --> -1 c (-b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ -b^{1, 1123}_0 ∧ -p_1123) -> ( b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ b^{1, 1124}_0) c in CNF: c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ p_1123 ∨ b^{1, 1124}_2 c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ p_1123 ∨ -b^{1, 1124}_1 c b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ p_1123 ∨ b^{1, 1124}_0 c in DIMACS: 4529 4530 4531 1123 4532 0 4529 4530 4531 1123 -4533 0 4529 4530 4531 1123 4534 0 c -1-1 --> -2 c ( b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ b^{1, 1123}_0 ∧ -p_1123) -> ( b^{1, 1124}_2 ∧ b^{1, 1124}_1 ∧ -b^{1, 1124}_0) c in CNF: c -b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ p_1123 ∨ b^{1, 1124}_2 c -b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ p_1123 ∨ b^{1, 1124}_1 c -b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ p_1123 ∨ -b^{1, 1124}_0 c in DIMACS: -4529 4530 -4531 1123 4532 0 -4529 4530 -4531 1123 4533 0 -4529 4530 -4531 1123 -4534 0 c -2-1 --> break c ( b^{1, 1123}_2 ∧ b^{1, 1123}_1 ∧ -b^{1, 1123}_0 ∧ -p_1123) -> break c in CNF: c -b^{1, 1123}_2 ∨ -b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ p_1123 ∨ break c in DIMACS: -4529 -4530 4531 1123 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1123}_2 ∧ -b^{1, 1123}_1 ∧ -b^{1, 1123}_0 ∧ true) c in CNF: c -b^{1, 1123}_2 ∨ b^{1, 1123}_1 ∨ b^{1, 1123}_0 ∨ false c in DIMACS: -4529 4530 4531 0 c 3 does not represent an automaton state. c -(-b^{1, 1123}_2 ∧ b^{1, 1123}_1 ∧ b^{1, 1123}_0 ∧ true) c in CNF: c b^{1, 1123}_2 ∨ -b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ false c in DIMACS: 4529 -4530 -4531 0 c -3 does not represent an automaton state. c -( b^{1, 1123}_2 ∧ b^{1, 1123}_1 ∧ b^{1, 1123}_0 ∧ true) c in CNF: c -b^{1, 1123}_2 ∨ -b^{1, 1123}_1 ∨ -b^{1, 1123}_0 ∨ false c in DIMACS: -4529 -4530 -4531 0 c i = 1124 c -2+1 --> -1 c ( b^{1, 1124}_2 ∧ b^{1, 1124}_1 ∧ -b^{1, 1124}_0 ∧ p_1124) -> ( b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ b^{1, 1125}_0) c in CNF: c -b^{1, 1124}_2 ∨ -b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ -p_1124 ∨ b^{1, 1125}_2 c -b^{1, 1124}_2 ∨ -b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ -p_1124 ∨ -b^{1, 1125}_1 c -b^{1, 1124}_2 ∨ -b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ -p_1124 ∨ b^{1, 1125}_0 c in DIMACS: -4532 -4533 4534 -1124 4535 0 -4532 -4533 4534 -1124 -4536 0 -4532 -4533 4534 -1124 4537 0 c -1+1 --> 0 c ( b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ b^{1, 1124}_0 ∧ p_1124) -> (-b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ -b^{1, 1125}_0) c in CNF: c -b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ -p_1124 ∨ -b^{1, 1125}_2 c -b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ -p_1124 ∨ -b^{1, 1125}_1 c -b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ -p_1124 ∨ -b^{1, 1125}_0 c in DIMACS: -4532 4533 -4534 -1124 -4535 0 -4532 4533 -4534 -1124 -4536 0 -4532 4533 -4534 -1124 -4537 0 c 0+1 --> 1 c (-b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ -b^{1, 1124}_0 ∧ p_1124) -> (-b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ b^{1, 1125}_0) c in CNF: c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ -p_1124 ∨ -b^{1, 1125}_2 c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ -p_1124 ∨ -b^{1, 1125}_1 c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ -p_1124 ∨ b^{1, 1125}_0 c in DIMACS: 4532 4533 4534 -1124 -4535 0 4532 4533 4534 -1124 -4536 0 4532 4533 4534 -1124 4537 0 c 1+1 --> 2 c (-b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ b^{1, 1124}_0 ∧ p_1124) -> (-b^{1, 1125}_2 ∧ b^{1, 1125}_1 ∧ -b^{1, 1125}_0) c in CNF: c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ -p_1124 ∨ -b^{1, 1125}_2 c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ -p_1124 ∨ b^{1, 1125}_1 c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ -p_1124 ∨ -b^{1, 1125}_0 c in DIMACS: 4532 4533 -4534 -1124 -4535 0 4532 4533 -4534 -1124 4536 0 4532 4533 -4534 -1124 -4537 0 c 2+1 --> break c (-b^{1, 1124}_2 ∧ b^{1, 1124}_1 ∧ -b^{1, 1124}_0 ∧ p_1124) -> break c in CNF: c b^{1, 1124}_2 ∨ -b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ -p_1124 ∨ break c in DIMACS: 4532 -4533 4534 -1124 1162 0 c 2-1 --> 1 c (-b^{1, 1124}_2 ∧ b^{1, 1124}_1 ∧ -b^{1, 1124}_0 ∧ -p_1124) -> (-b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ b^{1, 1125}_0) c in CNF: c b^{1, 1124}_2 ∨ -b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ p_1124 ∨ -b^{1, 1125}_2 c b^{1, 1124}_2 ∨ -b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ p_1124 ∨ -b^{1, 1125}_1 c b^{1, 1124}_2 ∨ -b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ p_1124 ∨ b^{1, 1125}_0 c in DIMACS: 4532 -4533 4534 1124 -4535 0 4532 -4533 4534 1124 -4536 0 4532 -4533 4534 1124 4537 0 c 1-1 --> 0 c (-b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ b^{1, 1124}_0 ∧ -p_1124) -> (-b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ -b^{1, 1125}_0) c in CNF: c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ p_1124 ∨ -b^{1, 1125}_2 c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ p_1124 ∨ -b^{1, 1125}_1 c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ p_1124 ∨ -b^{1, 1125}_0 c in DIMACS: 4532 4533 -4534 1124 -4535 0 4532 4533 -4534 1124 -4536 0 4532 4533 -4534 1124 -4537 0 c 0-1 --> -1 c (-b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ -b^{1, 1124}_0 ∧ -p_1124) -> ( b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ b^{1, 1125}_0) c in CNF: c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ p_1124 ∨ b^{1, 1125}_2 c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ p_1124 ∨ -b^{1, 1125}_1 c b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ p_1124 ∨ b^{1, 1125}_0 c in DIMACS: 4532 4533 4534 1124 4535 0 4532 4533 4534 1124 -4536 0 4532 4533 4534 1124 4537 0 c -1-1 --> -2 c ( b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ b^{1, 1124}_0 ∧ -p_1124) -> ( b^{1, 1125}_2 ∧ b^{1, 1125}_1 ∧ -b^{1, 1125}_0) c in CNF: c -b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ p_1124 ∨ b^{1, 1125}_2 c -b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ p_1124 ∨ b^{1, 1125}_1 c -b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ p_1124 ∨ -b^{1, 1125}_0 c in DIMACS: -4532 4533 -4534 1124 4535 0 -4532 4533 -4534 1124 4536 0 -4532 4533 -4534 1124 -4537 0 c -2-1 --> break c ( b^{1, 1124}_2 ∧ b^{1, 1124}_1 ∧ -b^{1, 1124}_0 ∧ -p_1124) -> break c in CNF: c -b^{1, 1124}_2 ∨ -b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ p_1124 ∨ break c in DIMACS: -4532 -4533 4534 1124 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1124}_2 ∧ -b^{1, 1124}_1 ∧ -b^{1, 1124}_0 ∧ true) c in CNF: c -b^{1, 1124}_2 ∨ b^{1, 1124}_1 ∨ b^{1, 1124}_0 ∨ false c in DIMACS: -4532 4533 4534 0 c 3 does not represent an automaton state. c -(-b^{1, 1124}_2 ∧ b^{1, 1124}_1 ∧ b^{1, 1124}_0 ∧ true) c in CNF: c b^{1, 1124}_2 ∨ -b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ false c in DIMACS: 4532 -4533 -4534 0 c -3 does not represent an automaton state. c -( b^{1, 1124}_2 ∧ b^{1, 1124}_1 ∧ b^{1, 1124}_0 ∧ true) c in CNF: c -b^{1, 1124}_2 ∨ -b^{1, 1124}_1 ∨ -b^{1, 1124}_0 ∨ false c in DIMACS: -4532 -4533 -4534 0 c i = 1125 c -2+1 --> -1 c ( b^{1, 1125}_2 ∧ b^{1, 1125}_1 ∧ -b^{1, 1125}_0 ∧ p_1125) -> ( b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ b^{1, 1126}_0) c in CNF: c -b^{1, 1125}_2 ∨ -b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ -p_1125 ∨ b^{1, 1126}_2 c -b^{1, 1125}_2 ∨ -b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ -p_1125 ∨ -b^{1, 1126}_1 c -b^{1, 1125}_2 ∨ -b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ -p_1125 ∨ b^{1, 1126}_0 c in DIMACS: -4535 -4536 4537 -1125 4538 0 -4535 -4536 4537 -1125 -4539 0 -4535 -4536 4537 -1125 4540 0 c -1+1 --> 0 c ( b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ b^{1, 1125}_0 ∧ p_1125) -> (-b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ -b^{1, 1126}_0) c in CNF: c -b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ -p_1125 ∨ -b^{1, 1126}_2 c -b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ -p_1125 ∨ -b^{1, 1126}_1 c -b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ -p_1125 ∨ -b^{1, 1126}_0 c in DIMACS: -4535 4536 -4537 -1125 -4538 0 -4535 4536 -4537 -1125 -4539 0 -4535 4536 -4537 -1125 -4540 0 c 0+1 --> 1 c (-b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ -b^{1, 1125}_0 ∧ p_1125) -> (-b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ b^{1, 1126}_0) c in CNF: c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ -p_1125 ∨ -b^{1, 1126}_2 c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ -p_1125 ∨ -b^{1, 1126}_1 c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ -p_1125 ∨ b^{1, 1126}_0 c in DIMACS: 4535 4536 4537 -1125 -4538 0 4535 4536 4537 -1125 -4539 0 4535 4536 4537 -1125 4540 0 c 1+1 --> 2 c (-b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ b^{1, 1125}_0 ∧ p_1125) -> (-b^{1, 1126}_2 ∧ b^{1, 1126}_1 ∧ -b^{1, 1126}_0) c in CNF: c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ -p_1125 ∨ -b^{1, 1126}_2 c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ -p_1125 ∨ b^{1, 1126}_1 c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ -p_1125 ∨ -b^{1, 1126}_0 c in DIMACS: 4535 4536 -4537 -1125 -4538 0 4535 4536 -4537 -1125 4539 0 4535 4536 -4537 -1125 -4540 0 c 2+1 --> break c (-b^{1, 1125}_2 ∧ b^{1, 1125}_1 ∧ -b^{1, 1125}_0 ∧ p_1125) -> break c in CNF: c b^{1, 1125}_2 ∨ -b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ -p_1125 ∨ break c in DIMACS: 4535 -4536 4537 -1125 1162 0 c 2-1 --> 1 c (-b^{1, 1125}_2 ∧ b^{1, 1125}_1 ∧ -b^{1, 1125}_0 ∧ -p_1125) -> (-b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ b^{1, 1126}_0) c in CNF: c b^{1, 1125}_2 ∨ -b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ p_1125 ∨ -b^{1, 1126}_2 c b^{1, 1125}_2 ∨ -b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ p_1125 ∨ -b^{1, 1126}_1 c b^{1, 1125}_2 ∨ -b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ p_1125 ∨ b^{1, 1126}_0 c in DIMACS: 4535 -4536 4537 1125 -4538 0 4535 -4536 4537 1125 -4539 0 4535 -4536 4537 1125 4540 0 c 1-1 --> 0 c (-b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ b^{1, 1125}_0 ∧ -p_1125) -> (-b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ -b^{1, 1126}_0) c in CNF: c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ p_1125 ∨ -b^{1, 1126}_2 c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ p_1125 ∨ -b^{1, 1126}_1 c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ p_1125 ∨ -b^{1, 1126}_0 c in DIMACS: 4535 4536 -4537 1125 -4538 0 4535 4536 -4537 1125 -4539 0 4535 4536 -4537 1125 -4540 0 c 0-1 --> -1 c (-b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ -b^{1, 1125}_0 ∧ -p_1125) -> ( b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ b^{1, 1126}_0) c in CNF: c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ p_1125 ∨ b^{1, 1126}_2 c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ p_1125 ∨ -b^{1, 1126}_1 c b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ p_1125 ∨ b^{1, 1126}_0 c in DIMACS: 4535 4536 4537 1125 4538 0 4535 4536 4537 1125 -4539 0 4535 4536 4537 1125 4540 0 c -1-1 --> -2 c ( b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ b^{1, 1125}_0 ∧ -p_1125) -> ( b^{1, 1126}_2 ∧ b^{1, 1126}_1 ∧ -b^{1, 1126}_0) c in CNF: c -b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ p_1125 ∨ b^{1, 1126}_2 c -b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ p_1125 ∨ b^{1, 1126}_1 c -b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ p_1125 ∨ -b^{1, 1126}_0 c in DIMACS: -4535 4536 -4537 1125 4538 0 -4535 4536 -4537 1125 4539 0 -4535 4536 -4537 1125 -4540 0 c -2-1 --> break c ( b^{1, 1125}_2 ∧ b^{1, 1125}_1 ∧ -b^{1, 1125}_0 ∧ -p_1125) -> break c in CNF: c -b^{1, 1125}_2 ∨ -b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ p_1125 ∨ break c in DIMACS: -4535 -4536 4537 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1125}_2 ∧ -b^{1, 1125}_1 ∧ -b^{1, 1125}_0 ∧ true) c in CNF: c -b^{1, 1125}_2 ∨ b^{1, 1125}_1 ∨ b^{1, 1125}_0 ∨ false c in DIMACS: -4535 4536 4537 0 c 3 does not represent an automaton state. c -(-b^{1, 1125}_2 ∧ b^{1, 1125}_1 ∧ b^{1, 1125}_0 ∧ true) c in CNF: c b^{1, 1125}_2 ∨ -b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ false c in DIMACS: 4535 -4536 -4537 0 c -3 does not represent an automaton state. c -( b^{1, 1125}_2 ∧ b^{1, 1125}_1 ∧ b^{1, 1125}_0 ∧ true) c in CNF: c -b^{1, 1125}_2 ∨ -b^{1, 1125}_1 ∨ -b^{1, 1125}_0 ∨ false c in DIMACS: -4535 -4536 -4537 0 c i = 1126 c -2+1 --> -1 c ( b^{1, 1126}_2 ∧ b^{1, 1126}_1 ∧ -b^{1, 1126}_0 ∧ p_1126) -> ( b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ b^{1, 1127}_0) c in CNF: c -b^{1, 1126}_2 ∨ -b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ -p_1126 ∨ b^{1, 1127}_2 c -b^{1, 1126}_2 ∨ -b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ -p_1126 ∨ -b^{1, 1127}_1 c -b^{1, 1126}_2 ∨ -b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ -p_1126 ∨ b^{1, 1127}_0 c in DIMACS: -4538 -4539 4540 -1126 4541 0 -4538 -4539 4540 -1126 -4542 0 -4538 -4539 4540 -1126 4543 0 c -1+1 --> 0 c ( b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ b^{1, 1126}_0 ∧ p_1126) -> (-b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ -b^{1, 1127}_0) c in CNF: c -b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ -p_1126 ∨ -b^{1, 1127}_2 c -b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ -p_1126 ∨ -b^{1, 1127}_1 c -b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ -p_1126 ∨ -b^{1, 1127}_0 c in DIMACS: -4538 4539 -4540 -1126 -4541 0 -4538 4539 -4540 -1126 -4542 0 -4538 4539 -4540 -1126 -4543 0 c 0+1 --> 1 c (-b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ -b^{1, 1126}_0 ∧ p_1126) -> (-b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ b^{1, 1127}_0) c in CNF: c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ -p_1126 ∨ -b^{1, 1127}_2 c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ -p_1126 ∨ -b^{1, 1127}_1 c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ -p_1126 ∨ b^{1, 1127}_0 c in DIMACS: 4538 4539 4540 -1126 -4541 0 4538 4539 4540 -1126 -4542 0 4538 4539 4540 -1126 4543 0 c 1+1 --> 2 c (-b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ b^{1, 1126}_0 ∧ p_1126) -> (-b^{1, 1127}_2 ∧ b^{1, 1127}_1 ∧ -b^{1, 1127}_0) c in CNF: c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ -p_1126 ∨ -b^{1, 1127}_2 c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ -p_1126 ∨ b^{1, 1127}_1 c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ -p_1126 ∨ -b^{1, 1127}_0 c in DIMACS: 4538 4539 -4540 -1126 -4541 0 4538 4539 -4540 -1126 4542 0 4538 4539 -4540 -1126 -4543 0 c 2+1 --> break c (-b^{1, 1126}_2 ∧ b^{1, 1126}_1 ∧ -b^{1, 1126}_0 ∧ p_1126) -> break c in CNF: c b^{1, 1126}_2 ∨ -b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ -p_1126 ∨ break c in DIMACS: 4538 -4539 4540 -1126 1162 0 c 2-1 --> 1 c (-b^{1, 1126}_2 ∧ b^{1, 1126}_1 ∧ -b^{1, 1126}_0 ∧ -p_1126) -> (-b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ b^{1, 1127}_0) c in CNF: c b^{1, 1126}_2 ∨ -b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ p_1126 ∨ -b^{1, 1127}_2 c b^{1, 1126}_2 ∨ -b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ p_1126 ∨ -b^{1, 1127}_1 c b^{1, 1126}_2 ∨ -b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ p_1126 ∨ b^{1, 1127}_0 c in DIMACS: 4538 -4539 4540 1126 -4541 0 4538 -4539 4540 1126 -4542 0 4538 -4539 4540 1126 4543 0 c 1-1 --> 0 c (-b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ b^{1, 1126}_0 ∧ -p_1126) -> (-b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ -b^{1, 1127}_0) c in CNF: c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ p_1126 ∨ -b^{1, 1127}_2 c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ p_1126 ∨ -b^{1, 1127}_1 c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ p_1126 ∨ -b^{1, 1127}_0 c in DIMACS: 4538 4539 -4540 1126 -4541 0 4538 4539 -4540 1126 -4542 0 4538 4539 -4540 1126 -4543 0 c 0-1 --> -1 c (-b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ -b^{1, 1126}_0 ∧ -p_1126) -> ( b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ b^{1, 1127}_0) c in CNF: c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ p_1126 ∨ b^{1, 1127}_2 c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ p_1126 ∨ -b^{1, 1127}_1 c b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ p_1126 ∨ b^{1, 1127}_0 c in DIMACS: 4538 4539 4540 1126 4541 0 4538 4539 4540 1126 -4542 0 4538 4539 4540 1126 4543 0 c -1-1 --> -2 c ( b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ b^{1, 1126}_0 ∧ -p_1126) -> ( b^{1, 1127}_2 ∧ b^{1, 1127}_1 ∧ -b^{1, 1127}_0) c in CNF: c -b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ p_1126 ∨ b^{1, 1127}_2 c -b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ p_1126 ∨ b^{1, 1127}_1 c -b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ p_1126 ∨ -b^{1, 1127}_0 c in DIMACS: -4538 4539 -4540 1126 4541 0 -4538 4539 -4540 1126 4542 0 -4538 4539 -4540 1126 -4543 0 c -2-1 --> break c ( b^{1, 1126}_2 ∧ b^{1, 1126}_1 ∧ -b^{1, 1126}_0 ∧ -p_1126) -> break c in CNF: c -b^{1, 1126}_2 ∨ -b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ p_1126 ∨ break c in DIMACS: -4538 -4539 4540 1126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1126}_2 ∧ -b^{1, 1126}_1 ∧ -b^{1, 1126}_0 ∧ true) c in CNF: c -b^{1, 1126}_2 ∨ b^{1, 1126}_1 ∨ b^{1, 1126}_0 ∨ false c in DIMACS: -4538 4539 4540 0 c 3 does not represent an automaton state. c -(-b^{1, 1126}_2 ∧ b^{1, 1126}_1 ∧ b^{1, 1126}_0 ∧ true) c in CNF: c b^{1, 1126}_2 ∨ -b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ false c in DIMACS: 4538 -4539 -4540 0 c -3 does not represent an automaton state. c -( b^{1, 1126}_2 ∧ b^{1, 1126}_1 ∧ b^{1, 1126}_0 ∧ true) c in CNF: c -b^{1, 1126}_2 ∨ -b^{1, 1126}_1 ∨ -b^{1, 1126}_0 ∨ false c in DIMACS: -4538 -4539 -4540 0 c i = 1127 c -2+1 --> -1 c ( b^{1, 1127}_2 ∧ b^{1, 1127}_1 ∧ -b^{1, 1127}_0 ∧ p_1127) -> ( b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ b^{1, 1128}_0) c in CNF: c -b^{1, 1127}_2 ∨ -b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ -p_1127 ∨ b^{1, 1128}_2 c -b^{1, 1127}_2 ∨ -b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ -p_1127 ∨ -b^{1, 1128}_1 c -b^{1, 1127}_2 ∨ -b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ -p_1127 ∨ b^{1, 1128}_0 c in DIMACS: -4541 -4542 4543 -1127 4544 0 -4541 -4542 4543 -1127 -4545 0 -4541 -4542 4543 -1127 4546 0 c -1+1 --> 0 c ( b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ b^{1, 1127}_0 ∧ p_1127) -> (-b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ -b^{1, 1128}_0) c in CNF: c -b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ -p_1127 ∨ -b^{1, 1128}_2 c -b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ -p_1127 ∨ -b^{1, 1128}_1 c -b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ -p_1127 ∨ -b^{1, 1128}_0 c in DIMACS: -4541 4542 -4543 -1127 -4544 0 -4541 4542 -4543 -1127 -4545 0 -4541 4542 -4543 -1127 -4546 0 c 0+1 --> 1 c (-b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ -b^{1, 1127}_0 ∧ p_1127) -> (-b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ b^{1, 1128}_0) c in CNF: c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ -p_1127 ∨ -b^{1, 1128}_2 c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ -p_1127 ∨ -b^{1, 1128}_1 c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ -p_1127 ∨ b^{1, 1128}_0 c in DIMACS: 4541 4542 4543 -1127 -4544 0 4541 4542 4543 -1127 -4545 0 4541 4542 4543 -1127 4546 0 c 1+1 --> 2 c (-b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ b^{1, 1127}_0 ∧ p_1127) -> (-b^{1, 1128}_2 ∧ b^{1, 1128}_1 ∧ -b^{1, 1128}_0) c in CNF: c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ -p_1127 ∨ -b^{1, 1128}_2 c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ -p_1127 ∨ b^{1, 1128}_1 c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ -p_1127 ∨ -b^{1, 1128}_0 c in DIMACS: 4541 4542 -4543 -1127 -4544 0 4541 4542 -4543 -1127 4545 0 4541 4542 -4543 -1127 -4546 0 c 2+1 --> break c (-b^{1, 1127}_2 ∧ b^{1, 1127}_1 ∧ -b^{1, 1127}_0 ∧ p_1127) -> break c in CNF: c b^{1, 1127}_2 ∨ -b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ -p_1127 ∨ break c in DIMACS: 4541 -4542 4543 -1127 1162 0 c 2-1 --> 1 c (-b^{1, 1127}_2 ∧ b^{1, 1127}_1 ∧ -b^{1, 1127}_0 ∧ -p_1127) -> (-b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ b^{1, 1128}_0) c in CNF: c b^{1, 1127}_2 ∨ -b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ p_1127 ∨ -b^{1, 1128}_2 c b^{1, 1127}_2 ∨ -b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ p_1127 ∨ -b^{1, 1128}_1 c b^{1, 1127}_2 ∨ -b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ p_1127 ∨ b^{1, 1128}_0 c in DIMACS: 4541 -4542 4543 1127 -4544 0 4541 -4542 4543 1127 -4545 0 4541 -4542 4543 1127 4546 0 c 1-1 --> 0 c (-b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ b^{1, 1127}_0 ∧ -p_1127) -> (-b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ -b^{1, 1128}_0) c in CNF: c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ p_1127 ∨ -b^{1, 1128}_2 c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ p_1127 ∨ -b^{1, 1128}_1 c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ p_1127 ∨ -b^{1, 1128}_0 c in DIMACS: 4541 4542 -4543 1127 -4544 0 4541 4542 -4543 1127 -4545 0 4541 4542 -4543 1127 -4546 0 c 0-1 --> -1 c (-b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ -b^{1, 1127}_0 ∧ -p_1127) -> ( b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ b^{1, 1128}_0) c in CNF: c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ p_1127 ∨ b^{1, 1128}_2 c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ p_1127 ∨ -b^{1, 1128}_1 c b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ p_1127 ∨ b^{1, 1128}_0 c in DIMACS: 4541 4542 4543 1127 4544 0 4541 4542 4543 1127 -4545 0 4541 4542 4543 1127 4546 0 c -1-1 --> -2 c ( b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ b^{1, 1127}_0 ∧ -p_1127) -> ( b^{1, 1128}_2 ∧ b^{1, 1128}_1 ∧ -b^{1, 1128}_0) c in CNF: c -b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ p_1127 ∨ b^{1, 1128}_2 c -b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ p_1127 ∨ b^{1, 1128}_1 c -b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ p_1127 ∨ -b^{1, 1128}_0 c in DIMACS: -4541 4542 -4543 1127 4544 0 -4541 4542 -4543 1127 4545 0 -4541 4542 -4543 1127 -4546 0 c -2-1 --> break c ( b^{1, 1127}_2 ∧ b^{1, 1127}_1 ∧ -b^{1, 1127}_0 ∧ -p_1127) -> break c in CNF: c -b^{1, 1127}_2 ∨ -b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ p_1127 ∨ break c in DIMACS: -4541 -4542 4543 1127 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1127}_2 ∧ -b^{1, 1127}_1 ∧ -b^{1, 1127}_0 ∧ true) c in CNF: c -b^{1, 1127}_2 ∨ b^{1, 1127}_1 ∨ b^{1, 1127}_0 ∨ false c in DIMACS: -4541 4542 4543 0 c 3 does not represent an automaton state. c -(-b^{1, 1127}_2 ∧ b^{1, 1127}_1 ∧ b^{1, 1127}_0 ∧ true) c in CNF: c b^{1, 1127}_2 ∨ -b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ false c in DIMACS: 4541 -4542 -4543 0 c -3 does not represent an automaton state. c -( b^{1, 1127}_2 ∧ b^{1, 1127}_1 ∧ b^{1, 1127}_0 ∧ true) c in CNF: c -b^{1, 1127}_2 ∨ -b^{1, 1127}_1 ∨ -b^{1, 1127}_0 ∨ false c in DIMACS: -4541 -4542 -4543 0 c i = 1128 c -2+1 --> -1 c ( b^{1, 1128}_2 ∧ b^{1, 1128}_1 ∧ -b^{1, 1128}_0 ∧ p_1128) -> ( b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ b^{1, 1129}_0) c in CNF: c -b^{1, 1128}_2 ∨ -b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ -p_1128 ∨ b^{1, 1129}_2 c -b^{1, 1128}_2 ∨ -b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ -p_1128 ∨ -b^{1, 1129}_1 c -b^{1, 1128}_2 ∨ -b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ -p_1128 ∨ b^{1, 1129}_0 c in DIMACS: -4544 -4545 4546 -1128 4547 0 -4544 -4545 4546 -1128 -4548 0 -4544 -4545 4546 -1128 4549 0 c -1+1 --> 0 c ( b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ b^{1, 1128}_0 ∧ p_1128) -> (-b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ -b^{1, 1129}_0) c in CNF: c -b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ -p_1128 ∨ -b^{1, 1129}_2 c -b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ -p_1128 ∨ -b^{1, 1129}_1 c -b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ -p_1128 ∨ -b^{1, 1129}_0 c in DIMACS: -4544 4545 -4546 -1128 -4547 0 -4544 4545 -4546 -1128 -4548 0 -4544 4545 -4546 -1128 -4549 0 c 0+1 --> 1 c (-b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ -b^{1, 1128}_0 ∧ p_1128) -> (-b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ b^{1, 1129}_0) c in CNF: c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ -p_1128 ∨ -b^{1, 1129}_2 c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ -p_1128 ∨ -b^{1, 1129}_1 c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ -p_1128 ∨ b^{1, 1129}_0 c in DIMACS: 4544 4545 4546 -1128 -4547 0 4544 4545 4546 -1128 -4548 0 4544 4545 4546 -1128 4549 0 c 1+1 --> 2 c (-b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ b^{1, 1128}_0 ∧ p_1128) -> (-b^{1, 1129}_2 ∧ b^{1, 1129}_1 ∧ -b^{1, 1129}_0) c in CNF: c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ -p_1128 ∨ -b^{1, 1129}_2 c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ -p_1128 ∨ b^{1, 1129}_1 c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ -p_1128 ∨ -b^{1, 1129}_0 c in DIMACS: 4544 4545 -4546 -1128 -4547 0 4544 4545 -4546 -1128 4548 0 4544 4545 -4546 -1128 -4549 0 c 2+1 --> break c (-b^{1, 1128}_2 ∧ b^{1, 1128}_1 ∧ -b^{1, 1128}_0 ∧ p_1128) -> break c in CNF: c b^{1, 1128}_2 ∨ -b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ -p_1128 ∨ break c in DIMACS: 4544 -4545 4546 -1128 1162 0 c 2-1 --> 1 c (-b^{1, 1128}_2 ∧ b^{1, 1128}_1 ∧ -b^{1, 1128}_0 ∧ -p_1128) -> (-b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ b^{1, 1129}_0) c in CNF: c b^{1, 1128}_2 ∨ -b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ p_1128 ∨ -b^{1, 1129}_2 c b^{1, 1128}_2 ∨ -b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ p_1128 ∨ -b^{1, 1129}_1 c b^{1, 1128}_2 ∨ -b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ p_1128 ∨ b^{1, 1129}_0 c in DIMACS: 4544 -4545 4546 1128 -4547 0 4544 -4545 4546 1128 -4548 0 4544 -4545 4546 1128 4549 0 c 1-1 --> 0 c (-b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ b^{1, 1128}_0 ∧ -p_1128) -> (-b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ -b^{1, 1129}_0) c in CNF: c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ p_1128 ∨ -b^{1, 1129}_2 c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ p_1128 ∨ -b^{1, 1129}_1 c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ p_1128 ∨ -b^{1, 1129}_0 c in DIMACS: 4544 4545 -4546 1128 -4547 0 4544 4545 -4546 1128 -4548 0 4544 4545 -4546 1128 -4549 0 c 0-1 --> -1 c (-b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ -b^{1, 1128}_0 ∧ -p_1128) -> ( b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ b^{1, 1129}_0) c in CNF: c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ p_1128 ∨ b^{1, 1129}_2 c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ p_1128 ∨ -b^{1, 1129}_1 c b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ p_1128 ∨ b^{1, 1129}_0 c in DIMACS: 4544 4545 4546 1128 4547 0 4544 4545 4546 1128 -4548 0 4544 4545 4546 1128 4549 0 c -1-1 --> -2 c ( b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ b^{1, 1128}_0 ∧ -p_1128) -> ( b^{1, 1129}_2 ∧ b^{1, 1129}_1 ∧ -b^{1, 1129}_0) c in CNF: c -b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ p_1128 ∨ b^{1, 1129}_2 c -b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ p_1128 ∨ b^{1, 1129}_1 c -b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ p_1128 ∨ -b^{1, 1129}_0 c in DIMACS: -4544 4545 -4546 1128 4547 0 -4544 4545 -4546 1128 4548 0 -4544 4545 -4546 1128 -4549 0 c -2-1 --> break c ( b^{1, 1128}_2 ∧ b^{1, 1128}_1 ∧ -b^{1, 1128}_0 ∧ -p_1128) -> break c in CNF: c -b^{1, 1128}_2 ∨ -b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ p_1128 ∨ break c in DIMACS: -4544 -4545 4546 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1128}_2 ∧ -b^{1, 1128}_1 ∧ -b^{1, 1128}_0 ∧ true) c in CNF: c -b^{1, 1128}_2 ∨ b^{1, 1128}_1 ∨ b^{1, 1128}_0 ∨ false c in DIMACS: -4544 4545 4546 0 c 3 does not represent an automaton state. c -(-b^{1, 1128}_2 ∧ b^{1, 1128}_1 ∧ b^{1, 1128}_0 ∧ true) c in CNF: c b^{1, 1128}_2 ∨ -b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ false c in DIMACS: 4544 -4545 -4546 0 c -3 does not represent an automaton state. c -( b^{1, 1128}_2 ∧ b^{1, 1128}_1 ∧ b^{1, 1128}_0 ∧ true) c in CNF: c -b^{1, 1128}_2 ∨ -b^{1, 1128}_1 ∨ -b^{1, 1128}_0 ∨ false c in DIMACS: -4544 -4545 -4546 0 c i = 1129 c -2+1 --> -1 c ( b^{1, 1129}_2 ∧ b^{1, 1129}_1 ∧ -b^{1, 1129}_0 ∧ p_1129) -> ( b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ b^{1, 1130}_0) c in CNF: c -b^{1, 1129}_2 ∨ -b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ -p_1129 ∨ b^{1, 1130}_2 c -b^{1, 1129}_2 ∨ -b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ -p_1129 ∨ -b^{1, 1130}_1 c -b^{1, 1129}_2 ∨ -b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ -p_1129 ∨ b^{1, 1130}_0 c in DIMACS: -4547 -4548 4549 -1129 4550 0 -4547 -4548 4549 -1129 -4551 0 -4547 -4548 4549 -1129 4552 0 c -1+1 --> 0 c ( b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ b^{1, 1129}_0 ∧ p_1129) -> (-b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ -b^{1, 1130}_0) c in CNF: c -b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ -p_1129 ∨ -b^{1, 1130}_2 c -b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ -p_1129 ∨ -b^{1, 1130}_1 c -b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ -p_1129 ∨ -b^{1, 1130}_0 c in DIMACS: -4547 4548 -4549 -1129 -4550 0 -4547 4548 -4549 -1129 -4551 0 -4547 4548 -4549 -1129 -4552 0 c 0+1 --> 1 c (-b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ -b^{1, 1129}_0 ∧ p_1129) -> (-b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ b^{1, 1130}_0) c in CNF: c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ -p_1129 ∨ -b^{1, 1130}_2 c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ -p_1129 ∨ -b^{1, 1130}_1 c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ -p_1129 ∨ b^{1, 1130}_0 c in DIMACS: 4547 4548 4549 -1129 -4550 0 4547 4548 4549 -1129 -4551 0 4547 4548 4549 -1129 4552 0 c 1+1 --> 2 c (-b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ b^{1, 1129}_0 ∧ p_1129) -> (-b^{1, 1130}_2 ∧ b^{1, 1130}_1 ∧ -b^{1, 1130}_0) c in CNF: c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ -p_1129 ∨ -b^{1, 1130}_2 c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ -p_1129 ∨ b^{1, 1130}_1 c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ -p_1129 ∨ -b^{1, 1130}_0 c in DIMACS: 4547 4548 -4549 -1129 -4550 0 4547 4548 -4549 -1129 4551 0 4547 4548 -4549 -1129 -4552 0 c 2+1 --> break c (-b^{1, 1129}_2 ∧ b^{1, 1129}_1 ∧ -b^{1, 1129}_0 ∧ p_1129) -> break c in CNF: c b^{1, 1129}_2 ∨ -b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ -p_1129 ∨ break c in DIMACS: 4547 -4548 4549 -1129 1162 0 c 2-1 --> 1 c (-b^{1, 1129}_2 ∧ b^{1, 1129}_1 ∧ -b^{1, 1129}_0 ∧ -p_1129) -> (-b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ b^{1, 1130}_0) c in CNF: c b^{1, 1129}_2 ∨ -b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ p_1129 ∨ -b^{1, 1130}_2 c b^{1, 1129}_2 ∨ -b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ p_1129 ∨ -b^{1, 1130}_1 c b^{1, 1129}_2 ∨ -b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ p_1129 ∨ b^{1, 1130}_0 c in DIMACS: 4547 -4548 4549 1129 -4550 0 4547 -4548 4549 1129 -4551 0 4547 -4548 4549 1129 4552 0 c 1-1 --> 0 c (-b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ b^{1, 1129}_0 ∧ -p_1129) -> (-b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ -b^{1, 1130}_0) c in CNF: c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ p_1129 ∨ -b^{1, 1130}_2 c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ p_1129 ∨ -b^{1, 1130}_1 c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ p_1129 ∨ -b^{1, 1130}_0 c in DIMACS: 4547 4548 -4549 1129 -4550 0 4547 4548 -4549 1129 -4551 0 4547 4548 -4549 1129 -4552 0 c 0-1 --> -1 c (-b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ -b^{1, 1129}_0 ∧ -p_1129) -> ( b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ b^{1, 1130}_0) c in CNF: c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ p_1129 ∨ b^{1, 1130}_2 c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ p_1129 ∨ -b^{1, 1130}_1 c b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ p_1129 ∨ b^{1, 1130}_0 c in DIMACS: 4547 4548 4549 1129 4550 0 4547 4548 4549 1129 -4551 0 4547 4548 4549 1129 4552 0 c -1-1 --> -2 c ( b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ b^{1, 1129}_0 ∧ -p_1129) -> ( b^{1, 1130}_2 ∧ b^{1, 1130}_1 ∧ -b^{1, 1130}_0) c in CNF: c -b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ p_1129 ∨ b^{1, 1130}_2 c -b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ p_1129 ∨ b^{1, 1130}_1 c -b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ p_1129 ∨ -b^{1, 1130}_0 c in DIMACS: -4547 4548 -4549 1129 4550 0 -4547 4548 -4549 1129 4551 0 -4547 4548 -4549 1129 -4552 0 c -2-1 --> break c ( b^{1, 1129}_2 ∧ b^{1, 1129}_1 ∧ -b^{1, 1129}_0 ∧ -p_1129) -> break c in CNF: c -b^{1, 1129}_2 ∨ -b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ p_1129 ∨ break c in DIMACS: -4547 -4548 4549 1129 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1129}_2 ∧ -b^{1, 1129}_1 ∧ -b^{1, 1129}_0 ∧ true) c in CNF: c -b^{1, 1129}_2 ∨ b^{1, 1129}_1 ∨ b^{1, 1129}_0 ∨ false c in DIMACS: -4547 4548 4549 0 c 3 does not represent an automaton state. c -(-b^{1, 1129}_2 ∧ b^{1, 1129}_1 ∧ b^{1, 1129}_0 ∧ true) c in CNF: c b^{1, 1129}_2 ∨ -b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ false c in DIMACS: 4547 -4548 -4549 0 c -3 does not represent an automaton state. c -( b^{1, 1129}_2 ∧ b^{1, 1129}_1 ∧ b^{1, 1129}_0 ∧ true) c in CNF: c -b^{1, 1129}_2 ∨ -b^{1, 1129}_1 ∨ -b^{1, 1129}_0 ∨ false c in DIMACS: -4547 -4548 -4549 0 c i = 1130 c -2+1 --> -1 c ( b^{1, 1130}_2 ∧ b^{1, 1130}_1 ∧ -b^{1, 1130}_0 ∧ p_1130) -> ( b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ b^{1, 1131}_0) c in CNF: c -b^{1, 1130}_2 ∨ -b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ -p_1130 ∨ b^{1, 1131}_2 c -b^{1, 1130}_2 ∨ -b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ -p_1130 ∨ -b^{1, 1131}_1 c -b^{1, 1130}_2 ∨ -b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ -p_1130 ∨ b^{1, 1131}_0 c in DIMACS: -4550 -4551 4552 -1130 4553 0 -4550 -4551 4552 -1130 -4554 0 -4550 -4551 4552 -1130 4555 0 c -1+1 --> 0 c ( b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ b^{1, 1130}_0 ∧ p_1130) -> (-b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ -b^{1, 1131}_0) c in CNF: c -b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ -p_1130 ∨ -b^{1, 1131}_2 c -b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ -p_1130 ∨ -b^{1, 1131}_1 c -b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ -p_1130 ∨ -b^{1, 1131}_0 c in DIMACS: -4550 4551 -4552 -1130 -4553 0 -4550 4551 -4552 -1130 -4554 0 -4550 4551 -4552 -1130 -4555 0 c 0+1 --> 1 c (-b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ -b^{1, 1130}_0 ∧ p_1130) -> (-b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ b^{1, 1131}_0) c in CNF: c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ -p_1130 ∨ -b^{1, 1131}_2 c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ -p_1130 ∨ -b^{1, 1131}_1 c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ -p_1130 ∨ b^{1, 1131}_0 c in DIMACS: 4550 4551 4552 -1130 -4553 0 4550 4551 4552 -1130 -4554 0 4550 4551 4552 -1130 4555 0 c 1+1 --> 2 c (-b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ b^{1, 1130}_0 ∧ p_1130) -> (-b^{1, 1131}_2 ∧ b^{1, 1131}_1 ∧ -b^{1, 1131}_0) c in CNF: c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ -p_1130 ∨ -b^{1, 1131}_2 c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ -p_1130 ∨ b^{1, 1131}_1 c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ -p_1130 ∨ -b^{1, 1131}_0 c in DIMACS: 4550 4551 -4552 -1130 -4553 0 4550 4551 -4552 -1130 4554 0 4550 4551 -4552 -1130 -4555 0 c 2+1 --> break c (-b^{1, 1130}_2 ∧ b^{1, 1130}_1 ∧ -b^{1, 1130}_0 ∧ p_1130) -> break c in CNF: c b^{1, 1130}_2 ∨ -b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ -p_1130 ∨ break c in DIMACS: 4550 -4551 4552 -1130 1162 0 c 2-1 --> 1 c (-b^{1, 1130}_2 ∧ b^{1, 1130}_1 ∧ -b^{1, 1130}_0 ∧ -p_1130) -> (-b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ b^{1, 1131}_0) c in CNF: c b^{1, 1130}_2 ∨ -b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ p_1130 ∨ -b^{1, 1131}_2 c b^{1, 1130}_2 ∨ -b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ p_1130 ∨ -b^{1, 1131}_1 c b^{1, 1130}_2 ∨ -b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ p_1130 ∨ b^{1, 1131}_0 c in DIMACS: 4550 -4551 4552 1130 -4553 0 4550 -4551 4552 1130 -4554 0 4550 -4551 4552 1130 4555 0 c 1-1 --> 0 c (-b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ b^{1, 1130}_0 ∧ -p_1130) -> (-b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ -b^{1, 1131}_0) c in CNF: c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ p_1130 ∨ -b^{1, 1131}_2 c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ p_1130 ∨ -b^{1, 1131}_1 c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ p_1130 ∨ -b^{1, 1131}_0 c in DIMACS: 4550 4551 -4552 1130 -4553 0 4550 4551 -4552 1130 -4554 0 4550 4551 -4552 1130 -4555 0 c 0-1 --> -1 c (-b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ -b^{1, 1130}_0 ∧ -p_1130) -> ( b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ b^{1, 1131}_0) c in CNF: c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ p_1130 ∨ b^{1, 1131}_2 c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ p_1130 ∨ -b^{1, 1131}_1 c b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ p_1130 ∨ b^{1, 1131}_0 c in DIMACS: 4550 4551 4552 1130 4553 0 4550 4551 4552 1130 -4554 0 4550 4551 4552 1130 4555 0 c -1-1 --> -2 c ( b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ b^{1, 1130}_0 ∧ -p_1130) -> ( b^{1, 1131}_2 ∧ b^{1, 1131}_1 ∧ -b^{1, 1131}_0) c in CNF: c -b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ p_1130 ∨ b^{1, 1131}_2 c -b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ p_1130 ∨ b^{1, 1131}_1 c -b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ p_1130 ∨ -b^{1, 1131}_0 c in DIMACS: -4550 4551 -4552 1130 4553 0 -4550 4551 -4552 1130 4554 0 -4550 4551 -4552 1130 -4555 0 c -2-1 --> break c ( b^{1, 1130}_2 ∧ b^{1, 1130}_1 ∧ -b^{1, 1130}_0 ∧ -p_1130) -> break c in CNF: c -b^{1, 1130}_2 ∨ -b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ p_1130 ∨ break c in DIMACS: -4550 -4551 4552 1130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1130}_2 ∧ -b^{1, 1130}_1 ∧ -b^{1, 1130}_0 ∧ true) c in CNF: c -b^{1, 1130}_2 ∨ b^{1, 1130}_1 ∨ b^{1, 1130}_0 ∨ false c in DIMACS: -4550 4551 4552 0 c 3 does not represent an automaton state. c -(-b^{1, 1130}_2 ∧ b^{1, 1130}_1 ∧ b^{1, 1130}_0 ∧ true) c in CNF: c b^{1, 1130}_2 ∨ -b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ false c in DIMACS: 4550 -4551 -4552 0 c -3 does not represent an automaton state. c -( b^{1, 1130}_2 ∧ b^{1, 1130}_1 ∧ b^{1, 1130}_0 ∧ true) c in CNF: c -b^{1, 1130}_2 ∨ -b^{1, 1130}_1 ∨ -b^{1, 1130}_0 ∨ false c in DIMACS: -4550 -4551 -4552 0 c i = 1131 c -2+1 --> -1 c ( b^{1, 1131}_2 ∧ b^{1, 1131}_1 ∧ -b^{1, 1131}_0 ∧ p_1131) -> ( b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ b^{1, 1132}_0) c in CNF: c -b^{1, 1131}_2 ∨ -b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ -p_1131 ∨ b^{1, 1132}_2 c -b^{1, 1131}_2 ∨ -b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ -p_1131 ∨ -b^{1, 1132}_1 c -b^{1, 1131}_2 ∨ -b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ -p_1131 ∨ b^{1, 1132}_0 c in DIMACS: -4553 -4554 4555 -1131 4556 0 -4553 -4554 4555 -1131 -4557 0 -4553 -4554 4555 -1131 4558 0 c -1+1 --> 0 c ( b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ b^{1, 1131}_0 ∧ p_1131) -> (-b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ -b^{1, 1132}_0) c in CNF: c -b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ -p_1131 ∨ -b^{1, 1132}_2 c -b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ -p_1131 ∨ -b^{1, 1132}_1 c -b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ -p_1131 ∨ -b^{1, 1132}_0 c in DIMACS: -4553 4554 -4555 -1131 -4556 0 -4553 4554 -4555 -1131 -4557 0 -4553 4554 -4555 -1131 -4558 0 c 0+1 --> 1 c (-b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ -b^{1, 1131}_0 ∧ p_1131) -> (-b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ b^{1, 1132}_0) c in CNF: c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ -p_1131 ∨ -b^{1, 1132}_2 c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ -p_1131 ∨ -b^{1, 1132}_1 c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ -p_1131 ∨ b^{1, 1132}_0 c in DIMACS: 4553 4554 4555 -1131 -4556 0 4553 4554 4555 -1131 -4557 0 4553 4554 4555 -1131 4558 0 c 1+1 --> 2 c (-b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ b^{1, 1131}_0 ∧ p_1131) -> (-b^{1, 1132}_2 ∧ b^{1, 1132}_1 ∧ -b^{1, 1132}_0) c in CNF: c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ -p_1131 ∨ -b^{1, 1132}_2 c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ -p_1131 ∨ b^{1, 1132}_1 c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ -p_1131 ∨ -b^{1, 1132}_0 c in DIMACS: 4553 4554 -4555 -1131 -4556 0 4553 4554 -4555 -1131 4557 0 4553 4554 -4555 -1131 -4558 0 c 2+1 --> break c (-b^{1, 1131}_2 ∧ b^{1, 1131}_1 ∧ -b^{1, 1131}_0 ∧ p_1131) -> break c in CNF: c b^{1, 1131}_2 ∨ -b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ -p_1131 ∨ break c in DIMACS: 4553 -4554 4555 -1131 1162 0 c 2-1 --> 1 c (-b^{1, 1131}_2 ∧ b^{1, 1131}_1 ∧ -b^{1, 1131}_0 ∧ -p_1131) -> (-b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ b^{1, 1132}_0) c in CNF: c b^{1, 1131}_2 ∨ -b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ p_1131 ∨ -b^{1, 1132}_2 c b^{1, 1131}_2 ∨ -b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ p_1131 ∨ -b^{1, 1132}_1 c b^{1, 1131}_2 ∨ -b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ p_1131 ∨ b^{1, 1132}_0 c in DIMACS: 4553 -4554 4555 1131 -4556 0 4553 -4554 4555 1131 -4557 0 4553 -4554 4555 1131 4558 0 c 1-1 --> 0 c (-b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ b^{1, 1131}_0 ∧ -p_1131) -> (-b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ -b^{1, 1132}_0) c in CNF: c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ p_1131 ∨ -b^{1, 1132}_2 c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ p_1131 ∨ -b^{1, 1132}_1 c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ p_1131 ∨ -b^{1, 1132}_0 c in DIMACS: 4553 4554 -4555 1131 -4556 0 4553 4554 -4555 1131 -4557 0 4553 4554 -4555 1131 -4558 0 c 0-1 --> -1 c (-b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ -b^{1, 1131}_0 ∧ -p_1131) -> ( b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ b^{1, 1132}_0) c in CNF: c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ p_1131 ∨ b^{1, 1132}_2 c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ p_1131 ∨ -b^{1, 1132}_1 c b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ p_1131 ∨ b^{1, 1132}_0 c in DIMACS: 4553 4554 4555 1131 4556 0 4553 4554 4555 1131 -4557 0 4553 4554 4555 1131 4558 0 c -1-1 --> -2 c ( b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ b^{1, 1131}_0 ∧ -p_1131) -> ( b^{1, 1132}_2 ∧ b^{1, 1132}_1 ∧ -b^{1, 1132}_0) c in CNF: c -b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ p_1131 ∨ b^{1, 1132}_2 c -b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ p_1131 ∨ b^{1, 1132}_1 c -b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ p_1131 ∨ -b^{1, 1132}_0 c in DIMACS: -4553 4554 -4555 1131 4556 0 -4553 4554 -4555 1131 4557 0 -4553 4554 -4555 1131 -4558 0 c -2-1 --> break c ( b^{1, 1131}_2 ∧ b^{1, 1131}_1 ∧ -b^{1, 1131}_0 ∧ -p_1131) -> break c in CNF: c -b^{1, 1131}_2 ∨ -b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ p_1131 ∨ break c in DIMACS: -4553 -4554 4555 1131 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1131}_2 ∧ -b^{1, 1131}_1 ∧ -b^{1, 1131}_0 ∧ true) c in CNF: c -b^{1, 1131}_2 ∨ b^{1, 1131}_1 ∨ b^{1, 1131}_0 ∨ false c in DIMACS: -4553 4554 4555 0 c 3 does not represent an automaton state. c -(-b^{1, 1131}_2 ∧ b^{1, 1131}_1 ∧ b^{1, 1131}_0 ∧ true) c in CNF: c b^{1, 1131}_2 ∨ -b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ false c in DIMACS: 4553 -4554 -4555 0 c -3 does not represent an automaton state. c -( b^{1, 1131}_2 ∧ b^{1, 1131}_1 ∧ b^{1, 1131}_0 ∧ true) c in CNF: c -b^{1, 1131}_2 ∨ -b^{1, 1131}_1 ∨ -b^{1, 1131}_0 ∨ false c in DIMACS: -4553 -4554 -4555 0 c i = 1132 c -2+1 --> -1 c ( b^{1, 1132}_2 ∧ b^{1, 1132}_1 ∧ -b^{1, 1132}_0 ∧ p_1132) -> ( b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ b^{1, 1133}_0) c in CNF: c -b^{1, 1132}_2 ∨ -b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ -p_1132 ∨ b^{1, 1133}_2 c -b^{1, 1132}_2 ∨ -b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ -p_1132 ∨ -b^{1, 1133}_1 c -b^{1, 1132}_2 ∨ -b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ -p_1132 ∨ b^{1, 1133}_0 c in DIMACS: -4556 -4557 4558 -1132 4559 0 -4556 -4557 4558 -1132 -4560 0 -4556 -4557 4558 -1132 4561 0 c -1+1 --> 0 c ( b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ b^{1, 1132}_0 ∧ p_1132) -> (-b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ -b^{1, 1133}_0) c in CNF: c -b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ -p_1132 ∨ -b^{1, 1133}_2 c -b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ -p_1132 ∨ -b^{1, 1133}_1 c -b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ -p_1132 ∨ -b^{1, 1133}_0 c in DIMACS: -4556 4557 -4558 -1132 -4559 0 -4556 4557 -4558 -1132 -4560 0 -4556 4557 -4558 -1132 -4561 0 c 0+1 --> 1 c (-b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ -b^{1, 1132}_0 ∧ p_1132) -> (-b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ b^{1, 1133}_0) c in CNF: c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ -p_1132 ∨ -b^{1, 1133}_2 c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ -p_1132 ∨ -b^{1, 1133}_1 c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ -p_1132 ∨ b^{1, 1133}_0 c in DIMACS: 4556 4557 4558 -1132 -4559 0 4556 4557 4558 -1132 -4560 0 4556 4557 4558 -1132 4561 0 c 1+1 --> 2 c (-b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ b^{1, 1132}_0 ∧ p_1132) -> (-b^{1, 1133}_2 ∧ b^{1, 1133}_1 ∧ -b^{1, 1133}_0) c in CNF: c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ -p_1132 ∨ -b^{1, 1133}_2 c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ -p_1132 ∨ b^{1, 1133}_1 c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ -p_1132 ∨ -b^{1, 1133}_0 c in DIMACS: 4556 4557 -4558 -1132 -4559 0 4556 4557 -4558 -1132 4560 0 4556 4557 -4558 -1132 -4561 0 c 2+1 --> break c (-b^{1, 1132}_2 ∧ b^{1, 1132}_1 ∧ -b^{1, 1132}_0 ∧ p_1132) -> break c in CNF: c b^{1, 1132}_2 ∨ -b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ -p_1132 ∨ break c in DIMACS: 4556 -4557 4558 -1132 1162 0 c 2-1 --> 1 c (-b^{1, 1132}_2 ∧ b^{1, 1132}_1 ∧ -b^{1, 1132}_0 ∧ -p_1132) -> (-b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ b^{1, 1133}_0) c in CNF: c b^{1, 1132}_2 ∨ -b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ p_1132 ∨ -b^{1, 1133}_2 c b^{1, 1132}_2 ∨ -b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ p_1132 ∨ -b^{1, 1133}_1 c b^{1, 1132}_2 ∨ -b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ p_1132 ∨ b^{1, 1133}_0 c in DIMACS: 4556 -4557 4558 1132 -4559 0 4556 -4557 4558 1132 -4560 0 4556 -4557 4558 1132 4561 0 c 1-1 --> 0 c (-b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ b^{1, 1132}_0 ∧ -p_1132) -> (-b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ -b^{1, 1133}_0) c in CNF: c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ p_1132 ∨ -b^{1, 1133}_2 c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ p_1132 ∨ -b^{1, 1133}_1 c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ p_1132 ∨ -b^{1, 1133}_0 c in DIMACS: 4556 4557 -4558 1132 -4559 0 4556 4557 -4558 1132 -4560 0 4556 4557 -4558 1132 -4561 0 c 0-1 --> -1 c (-b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ -b^{1, 1132}_0 ∧ -p_1132) -> ( b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ b^{1, 1133}_0) c in CNF: c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ p_1132 ∨ b^{1, 1133}_2 c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ p_1132 ∨ -b^{1, 1133}_1 c b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ p_1132 ∨ b^{1, 1133}_0 c in DIMACS: 4556 4557 4558 1132 4559 0 4556 4557 4558 1132 -4560 0 4556 4557 4558 1132 4561 0 c -1-1 --> -2 c ( b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ b^{1, 1132}_0 ∧ -p_1132) -> ( b^{1, 1133}_2 ∧ b^{1, 1133}_1 ∧ -b^{1, 1133}_0) c in CNF: c -b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ p_1132 ∨ b^{1, 1133}_2 c -b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ p_1132 ∨ b^{1, 1133}_1 c -b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ p_1132 ∨ -b^{1, 1133}_0 c in DIMACS: -4556 4557 -4558 1132 4559 0 -4556 4557 -4558 1132 4560 0 -4556 4557 -4558 1132 -4561 0 c -2-1 --> break c ( b^{1, 1132}_2 ∧ b^{1, 1132}_1 ∧ -b^{1, 1132}_0 ∧ -p_1132) -> break c in CNF: c -b^{1, 1132}_2 ∨ -b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ p_1132 ∨ break c in DIMACS: -4556 -4557 4558 1132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1132}_2 ∧ -b^{1, 1132}_1 ∧ -b^{1, 1132}_0 ∧ true) c in CNF: c -b^{1, 1132}_2 ∨ b^{1, 1132}_1 ∨ b^{1, 1132}_0 ∨ false c in DIMACS: -4556 4557 4558 0 c 3 does not represent an automaton state. c -(-b^{1, 1132}_2 ∧ b^{1, 1132}_1 ∧ b^{1, 1132}_0 ∧ true) c in CNF: c b^{1, 1132}_2 ∨ -b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ false c in DIMACS: 4556 -4557 -4558 0 c -3 does not represent an automaton state. c -( b^{1, 1132}_2 ∧ b^{1, 1132}_1 ∧ b^{1, 1132}_0 ∧ true) c in CNF: c -b^{1, 1132}_2 ∨ -b^{1, 1132}_1 ∨ -b^{1, 1132}_0 ∨ false c in DIMACS: -4556 -4557 -4558 0 c i = 1133 c -2+1 --> -1 c ( b^{1, 1133}_2 ∧ b^{1, 1133}_1 ∧ -b^{1, 1133}_0 ∧ p_1133) -> ( b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ b^{1, 1134}_0) c in CNF: c -b^{1, 1133}_2 ∨ -b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ -p_1133 ∨ b^{1, 1134}_2 c -b^{1, 1133}_2 ∨ -b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ -p_1133 ∨ -b^{1, 1134}_1 c -b^{1, 1133}_2 ∨ -b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ -p_1133 ∨ b^{1, 1134}_0 c in DIMACS: -4559 -4560 4561 -1133 4562 0 -4559 -4560 4561 -1133 -4563 0 -4559 -4560 4561 -1133 4564 0 c -1+1 --> 0 c ( b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ b^{1, 1133}_0 ∧ p_1133) -> (-b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ -b^{1, 1134}_0) c in CNF: c -b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ -p_1133 ∨ -b^{1, 1134}_2 c -b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ -p_1133 ∨ -b^{1, 1134}_1 c -b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ -p_1133 ∨ -b^{1, 1134}_0 c in DIMACS: -4559 4560 -4561 -1133 -4562 0 -4559 4560 -4561 -1133 -4563 0 -4559 4560 -4561 -1133 -4564 0 c 0+1 --> 1 c (-b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ -b^{1, 1133}_0 ∧ p_1133) -> (-b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ b^{1, 1134}_0) c in CNF: c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ -p_1133 ∨ -b^{1, 1134}_2 c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ -p_1133 ∨ -b^{1, 1134}_1 c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ -p_1133 ∨ b^{1, 1134}_0 c in DIMACS: 4559 4560 4561 -1133 -4562 0 4559 4560 4561 -1133 -4563 0 4559 4560 4561 -1133 4564 0 c 1+1 --> 2 c (-b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ b^{1, 1133}_0 ∧ p_1133) -> (-b^{1, 1134}_2 ∧ b^{1, 1134}_1 ∧ -b^{1, 1134}_0) c in CNF: c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ -p_1133 ∨ -b^{1, 1134}_2 c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ -p_1133 ∨ b^{1, 1134}_1 c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ -p_1133 ∨ -b^{1, 1134}_0 c in DIMACS: 4559 4560 -4561 -1133 -4562 0 4559 4560 -4561 -1133 4563 0 4559 4560 -4561 -1133 -4564 0 c 2+1 --> break c (-b^{1, 1133}_2 ∧ b^{1, 1133}_1 ∧ -b^{1, 1133}_0 ∧ p_1133) -> break c in CNF: c b^{1, 1133}_2 ∨ -b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ -p_1133 ∨ break c in DIMACS: 4559 -4560 4561 -1133 1162 0 c 2-1 --> 1 c (-b^{1, 1133}_2 ∧ b^{1, 1133}_1 ∧ -b^{1, 1133}_0 ∧ -p_1133) -> (-b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ b^{1, 1134}_0) c in CNF: c b^{1, 1133}_2 ∨ -b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ p_1133 ∨ -b^{1, 1134}_2 c b^{1, 1133}_2 ∨ -b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ p_1133 ∨ -b^{1, 1134}_1 c b^{1, 1133}_2 ∨ -b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ p_1133 ∨ b^{1, 1134}_0 c in DIMACS: 4559 -4560 4561 1133 -4562 0 4559 -4560 4561 1133 -4563 0 4559 -4560 4561 1133 4564 0 c 1-1 --> 0 c (-b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ b^{1, 1133}_0 ∧ -p_1133) -> (-b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ -b^{1, 1134}_0) c in CNF: c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ p_1133 ∨ -b^{1, 1134}_2 c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ p_1133 ∨ -b^{1, 1134}_1 c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ p_1133 ∨ -b^{1, 1134}_0 c in DIMACS: 4559 4560 -4561 1133 -4562 0 4559 4560 -4561 1133 -4563 0 4559 4560 -4561 1133 -4564 0 c 0-1 --> -1 c (-b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ -b^{1, 1133}_0 ∧ -p_1133) -> ( b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ b^{1, 1134}_0) c in CNF: c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ p_1133 ∨ b^{1, 1134}_2 c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ p_1133 ∨ -b^{1, 1134}_1 c b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ p_1133 ∨ b^{1, 1134}_0 c in DIMACS: 4559 4560 4561 1133 4562 0 4559 4560 4561 1133 -4563 0 4559 4560 4561 1133 4564 0 c -1-1 --> -2 c ( b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ b^{1, 1133}_0 ∧ -p_1133) -> ( b^{1, 1134}_2 ∧ b^{1, 1134}_1 ∧ -b^{1, 1134}_0) c in CNF: c -b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ p_1133 ∨ b^{1, 1134}_2 c -b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ p_1133 ∨ b^{1, 1134}_1 c -b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ p_1133 ∨ -b^{1, 1134}_0 c in DIMACS: -4559 4560 -4561 1133 4562 0 -4559 4560 -4561 1133 4563 0 -4559 4560 -4561 1133 -4564 0 c -2-1 --> break c ( b^{1, 1133}_2 ∧ b^{1, 1133}_1 ∧ -b^{1, 1133}_0 ∧ -p_1133) -> break c in CNF: c -b^{1, 1133}_2 ∨ -b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ p_1133 ∨ break c in DIMACS: -4559 -4560 4561 1133 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1133}_2 ∧ -b^{1, 1133}_1 ∧ -b^{1, 1133}_0 ∧ true) c in CNF: c -b^{1, 1133}_2 ∨ b^{1, 1133}_1 ∨ b^{1, 1133}_0 ∨ false c in DIMACS: -4559 4560 4561 0 c 3 does not represent an automaton state. c -(-b^{1, 1133}_2 ∧ b^{1, 1133}_1 ∧ b^{1, 1133}_0 ∧ true) c in CNF: c b^{1, 1133}_2 ∨ -b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ false c in DIMACS: 4559 -4560 -4561 0 c -3 does not represent an automaton state. c -( b^{1, 1133}_2 ∧ b^{1, 1133}_1 ∧ b^{1, 1133}_0 ∧ true) c in CNF: c -b^{1, 1133}_2 ∨ -b^{1, 1133}_1 ∨ -b^{1, 1133}_0 ∨ false c in DIMACS: -4559 -4560 -4561 0 c i = 1134 c -2+1 --> -1 c ( b^{1, 1134}_2 ∧ b^{1, 1134}_1 ∧ -b^{1, 1134}_0 ∧ p_1134) -> ( b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ b^{1, 1135}_0) c in CNF: c -b^{1, 1134}_2 ∨ -b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ -p_1134 ∨ b^{1, 1135}_2 c -b^{1, 1134}_2 ∨ -b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ -p_1134 ∨ -b^{1, 1135}_1 c -b^{1, 1134}_2 ∨ -b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ -p_1134 ∨ b^{1, 1135}_0 c in DIMACS: -4562 -4563 4564 -1134 4565 0 -4562 -4563 4564 -1134 -4566 0 -4562 -4563 4564 -1134 4567 0 c -1+1 --> 0 c ( b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ b^{1, 1134}_0 ∧ p_1134) -> (-b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ -b^{1, 1135}_0) c in CNF: c -b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ -p_1134 ∨ -b^{1, 1135}_2 c -b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ -p_1134 ∨ -b^{1, 1135}_1 c -b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ -p_1134 ∨ -b^{1, 1135}_0 c in DIMACS: -4562 4563 -4564 -1134 -4565 0 -4562 4563 -4564 -1134 -4566 0 -4562 4563 -4564 -1134 -4567 0 c 0+1 --> 1 c (-b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ -b^{1, 1134}_0 ∧ p_1134) -> (-b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ b^{1, 1135}_0) c in CNF: c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ -p_1134 ∨ -b^{1, 1135}_2 c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ -p_1134 ∨ -b^{1, 1135}_1 c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ -p_1134 ∨ b^{1, 1135}_0 c in DIMACS: 4562 4563 4564 -1134 -4565 0 4562 4563 4564 -1134 -4566 0 4562 4563 4564 -1134 4567 0 c 1+1 --> 2 c (-b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ b^{1, 1134}_0 ∧ p_1134) -> (-b^{1, 1135}_2 ∧ b^{1, 1135}_1 ∧ -b^{1, 1135}_0) c in CNF: c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ -p_1134 ∨ -b^{1, 1135}_2 c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ -p_1134 ∨ b^{1, 1135}_1 c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ -p_1134 ∨ -b^{1, 1135}_0 c in DIMACS: 4562 4563 -4564 -1134 -4565 0 4562 4563 -4564 -1134 4566 0 4562 4563 -4564 -1134 -4567 0 c 2+1 --> break c (-b^{1, 1134}_2 ∧ b^{1, 1134}_1 ∧ -b^{1, 1134}_0 ∧ p_1134) -> break c in CNF: c b^{1, 1134}_2 ∨ -b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ -p_1134 ∨ break c in DIMACS: 4562 -4563 4564 -1134 1162 0 c 2-1 --> 1 c (-b^{1, 1134}_2 ∧ b^{1, 1134}_1 ∧ -b^{1, 1134}_0 ∧ -p_1134) -> (-b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ b^{1, 1135}_0) c in CNF: c b^{1, 1134}_2 ∨ -b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ p_1134 ∨ -b^{1, 1135}_2 c b^{1, 1134}_2 ∨ -b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ p_1134 ∨ -b^{1, 1135}_1 c b^{1, 1134}_2 ∨ -b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ p_1134 ∨ b^{1, 1135}_0 c in DIMACS: 4562 -4563 4564 1134 -4565 0 4562 -4563 4564 1134 -4566 0 4562 -4563 4564 1134 4567 0 c 1-1 --> 0 c (-b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ b^{1, 1134}_0 ∧ -p_1134) -> (-b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ -b^{1, 1135}_0) c in CNF: c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ p_1134 ∨ -b^{1, 1135}_2 c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ p_1134 ∨ -b^{1, 1135}_1 c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ p_1134 ∨ -b^{1, 1135}_0 c in DIMACS: 4562 4563 -4564 1134 -4565 0 4562 4563 -4564 1134 -4566 0 4562 4563 -4564 1134 -4567 0 c 0-1 --> -1 c (-b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ -b^{1, 1134}_0 ∧ -p_1134) -> ( b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ b^{1, 1135}_0) c in CNF: c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ p_1134 ∨ b^{1, 1135}_2 c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ p_1134 ∨ -b^{1, 1135}_1 c b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ p_1134 ∨ b^{1, 1135}_0 c in DIMACS: 4562 4563 4564 1134 4565 0 4562 4563 4564 1134 -4566 0 4562 4563 4564 1134 4567 0 c -1-1 --> -2 c ( b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ b^{1, 1134}_0 ∧ -p_1134) -> ( b^{1, 1135}_2 ∧ b^{1, 1135}_1 ∧ -b^{1, 1135}_0) c in CNF: c -b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ p_1134 ∨ b^{1, 1135}_2 c -b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ p_1134 ∨ b^{1, 1135}_1 c -b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ p_1134 ∨ -b^{1, 1135}_0 c in DIMACS: -4562 4563 -4564 1134 4565 0 -4562 4563 -4564 1134 4566 0 -4562 4563 -4564 1134 -4567 0 c -2-1 --> break c ( b^{1, 1134}_2 ∧ b^{1, 1134}_1 ∧ -b^{1, 1134}_0 ∧ -p_1134) -> break c in CNF: c -b^{1, 1134}_2 ∨ -b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ p_1134 ∨ break c in DIMACS: -4562 -4563 4564 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1134}_2 ∧ -b^{1, 1134}_1 ∧ -b^{1, 1134}_0 ∧ true) c in CNF: c -b^{1, 1134}_2 ∨ b^{1, 1134}_1 ∨ b^{1, 1134}_0 ∨ false c in DIMACS: -4562 4563 4564 0 c 3 does not represent an automaton state. c -(-b^{1, 1134}_2 ∧ b^{1, 1134}_1 ∧ b^{1, 1134}_0 ∧ true) c in CNF: c b^{1, 1134}_2 ∨ -b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ false c in DIMACS: 4562 -4563 -4564 0 c -3 does not represent an automaton state. c -( b^{1, 1134}_2 ∧ b^{1, 1134}_1 ∧ b^{1, 1134}_0 ∧ true) c in CNF: c -b^{1, 1134}_2 ∨ -b^{1, 1134}_1 ∨ -b^{1, 1134}_0 ∨ false c in DIMACS: -4562 -4563 -4564 0 c i = 1135 c -2+1 --> -1 c ( b^{1, 1135}_2 ∧ b^{1, 1135}_1 ∧ -b^{1, 1135}_0 ∧ p_1135) -> ( b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ b^{1, 1136}_0) c in CNF: c -b^{1, 1135}_2 ∨ -b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ -p_1135 ∨ b^{1, 1136}_2 c -b^{1, 1135}_2 ∨ -b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ -p_1135 ∨ -b^{1, 1136}_1 c -b^{1, 1135}_2 ∨ -b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ -p_1135 ∨ b^{1, 1136}_0 c in DIMACS: -4565 -4566 4567 -1135 4568 0 -4565 -4566 4567 -1135 -4569 0 -4565 -4566 4567 -1135 4570 0 c -1+1 --> 0 c ( b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ b^{1, 1135}_0 ∧ p_1135) -> (-b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ -b^{1, 1136}_0) c in CNF: c -b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ -p_1135 ∨ -b^{1, 1136}_2 c -b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ -p_1135 ∨ -b^{1, 1136}_1 c -b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ -p_1135 ∨ -b^{1, 1136}_0 c in DIMACS: -4565 4566 -4567 -1135 -4568 0 -4565 4566 -4567 -1135 -4569 0 -4565 4566 -4567 -1135 -4570 0 c 0+1 --> 1 c (-b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ -b^{1, 1135}_0 ∧ p_1135) -> (-b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ b^{1, 1136}_0) c in CNF: c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ -p_1135 ∨ -b^{1, 1136}_2 c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ -p_1135 ∨ -b^{1, 1136}_1 c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ -p_1135 ∨ b^{1, 1136}_0 c in DIMACS: 4565 4566 4567 -1135 -4568 0 4565 4566 4567 -1135 -4569 0 4565 4566 4567 -1135 4570 0 c 1+1 --> 2 c (-b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ b^{1, 1135}_0 ∧ p_1135) -> (-b^{1, 1136}_2 ∧ b^{1, 1136}_1 ∧ -b^{1, 1136}_0) c in CNF: c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ -p_1135 ∨ -b^{1, 1136}_2 c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ -p_1135 ∨ b^{1, 1136}_1 c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ -p_1135 ∨ -b^{1, 1136}_0 c in DIMACS: 4565 4566 -4567 -1135 -4568 0 4565 4566 -4567 -1135 4569 0 4565 4566 -4567 -1135 -4570 0 c 2+1 --> break c (-b^{1, 1135}_2 ∧ b^{1, 1135}_1 ∧ -b^{1, 1135}_0 ∧ p_1135) -> break c in CNF: c b^{1, 1135}_2 ∨ -b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ -p_1135 ∨ break c in DIMACS: 4565 -4566 4567 -1135 1162 0 c 2-1 --> 1 c (-b^{1, 1135}_2 ∧ b^{1, 1135}_1 ∧ -b^{1, 1135}_0 ∧ -p_1135) -> (-b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ b^{1, 1136}_0) c in CNF: c b^{1, 1135}_2 ∨ -b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ p_1135 ∨ -b^{1, 1136}_2 c b^{1, 1135}_2 ∨ -b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ p_1135 ∨ -b^{1, 1136}_1 c b^{1, 1135}_2 ∨ -b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ p_1135 ∨ b^{1, 1136}_0 c in DIMACS: 4565 -4566 4567 1135 -4568 0 4565 -4566 4567 1135 -4569 0 4565 -4566 4567 1135 4570 0 c 1-1 --> 0 c (-b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ b^{1, 1135}_0 ∧ -p_1135) -> (-b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ -b^{1, 1136}_0) c in CNF: c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ p_1135 ∨ -b^{1, 1136}_2 c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ p_1135 ∨ -b^{1, 1136}_1 c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ p_1135 ∨ -b^{1, 1136}_0 c in DIMACS: 4565 4566 -4567 1135 -4568 0 4565 4566 -4567 1135 -4569 0 4565 4566 -4567 1135 -4570 0 c 0-1 --> -1 c (-b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ -b^{1, 1135}_0 ∧ -p_1135) -> ( b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ b^{1, 1136}_0) c in CNF: c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ p_1135 ∨ b^{1, 1136}_2 c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ p_1135 ∨ -b^{1, 1136}_1 c b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ p_1135 ∨ b^{1, 1136}_0 c in DIMACS: 4565 4566 4567 1135 4568 0 4565 4566 4567 1135 -4569 0 4565 4566 4567 1135 4570 0 c -1-1 --> -2 c ( b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ b^{1, 1135}_0 ∧ -p_1135) -> ( b^{1, 1136}_2 ∧ b^{1, 1136}_1 ∧ -b^{1, 1136}_0) c in CNF: c -b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ p_1135 ∨ b^{1, 1136}_2 c -b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ p_1135 ∨ b^{1, 1136}_1 c -b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ p_1135 ∨ -b^{1, 1136}_0 c in DIMACS: -4565 4566 -4567 1135 4568 0 -4565 4566 -4567 1135 4569 0 -4565 4566 -4567 1135 -4570 0 c -2-1 --> break c ( b^{1, 1135}_2 ∧ b^{1, 1135}_1 ∧ -b^{1, 1135}_0 ∧ -p_1135) -> break c in CNF: c -b^{1, 1135}_2 ∨ -b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ p_1135 ∨ break c in DIMACS: -4565 -4566 4567 1135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1135}_2 ∧ -b^{1, 1135}_1 ∧ -b^{1, 1135}_0 ∧ true) c in CNF: c -b^{1, 1135}_2 ∨ b^{1, 1135}_1 ∨ b^{1, 1135}_0 ∨ false c in DIMACS: -4565 4566 4567 0 c 3 does not represent an automaton state. c -(-b^{1, 1135}_2 ∧ b^{1, 1135}_1 ∧ b^{1, 1135}_0 ∧ true) c in CNF: c b^{1, 1135}_2 ∨ -b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ false c in DIMACS: 4565 -4566 -4567 0 c -3 does not represent an automaton state. c -( b^{1, 1135}_2 ∧ b^{1, 1135}_1 ∧ b^{1, 1135}_0 ∧ true) c in CNF: c -b^{1, 1135}_2 ∨ -b^{1, 1135}_1 ∨ -b^{1, 1135}_0 ∨ false c in DIMACS: -4565 -4566 -4567 0 c i = 1136 c -2+1 --> -1 c ( b^{1, 1136}_2 ∧ b^{1, 1136}_1 ∧ -b^{1, 1136}_0 ∧ p_1136) -> ( b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ b^{1, 1137}_0) c in CNF: c -b^{1, 1136}_2 ∨ -b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ -p_1136 ∨ b^{1, 1137}_2 c -b^{1, 1136}_2 ∨ -b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ -p_1136 ∨ -b^{1, 1137}_1 c -b^{1, 1136}_2 ∨ -b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ -p_1136 ∨ b^{1, 1137}_0 c in DIMACS: -4568 -4569 4570 -1136 4571 0 -4568 -4569 4570 -1136 -4572 0 -4568 -4569 4570 -1136 4573 0 c -1+1 --> 0 c ( b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ b^{1, 1136}_0 ∧ p_1136) -> (-b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ -b^{1, 1137}_0) c in CNF: c -b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ -p_1136 ∨ -b^{1, 1137}_2 c -b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ -p_1136 ∨ -b^{1, 1137}_1 c -b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ -p_1136 ∨ -b^{1, 1137}_0 c in DIMACS: -4568 4569 -4570 -1136 -4571 0 -4568 4569 -4570 -1136 -4572 0 -4568 4569 -4570 -1136 -4573 0 c 0+1 --> 1 c (-b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ -b^{1, 1136}_0 ∧ p_1136) -> (-b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ b^{1, 1137}_0) c in CNF: c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ -p_1136 ∨ -b^{1, 1137}_2 c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ -p_1136 ∨ -b^{1, 1137}_1 c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ -p_1136 ∨ b^{1, 1137}_0 c in DIMACS: 4568 4569 4570 -1136 -4571 0 4568 4569 4570 -1136 -4572 0 4568 4569 4570 -1136 4573 0 c 1+1 --> 2 c (-b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ b^{1, 1136}_0 ∧ p_1136) -> (-b^{1, 1137}_2 ∧ b^{1, 1137}_1 ∧ -b^{1, 1137}_0) c in CNF: c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ -p_1136 ∨ -b^{1, 1137}_2 c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ -p_1136 ∨ b^{1, 1137}_1 c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ -p_1136 ∨ -b^{1, 1137}_0 c in DIMACS: 4568 4569 -4570 -1136 -4571 0 4568 4569 -4570 -1136 4572 0 4568 4569 -4570 -1136 -4573 0 c 2+1 --> break c (-b^{1, 1136}_2 ∧ b^{1, 1136}_1 ∧ -b^{1, 1136}_0 ∧ p_1136) -> break c in CNF: c b^{1, 1136}_2 ∨ -b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ -p_1136 ∨ break c in DIMACS: 4568 -4569 4570 -1136 1162 0 c 2-1 --> 1 c (-b^{1, 1136}_2 ∧ b^{1, 1136}_1 ∧ -b^{1, 1136}_0 ∧ -p_1136) -> (-b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ b^{1, 1137}_0) c in CNF: c b^{1, 1136}_2 ∨ -b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ p_1136 ∨ -b^{1, 1137}_2 c b^{1, 1136}_2 ∨ -b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ p_1136 ∨ -b^{1, 1137}_1 c b^{1, 1136}_2 ∨ -b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ p_1136 ∨ b^{1, 1137}_0 c in DIMACS: 4568 -4569 4570 1136 -4571 0 4568 -4569 4570 1136 -4572 0 4568 -4569 4570 1136 4573 0 c 1-1 --> 0 c (-b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ b^{1, 1136}_0 ∧ -p_1136) -> (-b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ -b^{1, 1137}_0) c in CNF: c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ p_1136 ∨ -b^{1, 1137}_2 c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ p_1136 ∨ -b^{1, 1137}_1 c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ p_1136 ∨ -b^{1, 1137}_0 c in DIMACS: 4568 4569 -4570 1136 -4571 0 4568 4569 -4570 1136 -4572 0 4568 4569 -4570 1136 -4573 0 c 0-1 --> -1 c (-b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ -b^{1, 1136}_0 ∧ -p_1136) -> ( b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ b^{1, 1137}_0) c in CNF: c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ p_1136 ∨ b^{1, 1137}_2 c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ p_1136 ∨ -b^{1, 1137}_1 c b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ p_1136 ∨ b^{1, 1137}_0 c in DIMACS: 4568 4569 4570 1136 4571 0 4568 4569 4570 1136 -4572 0 4568 4569 4570 1136 4573 0 c -1-1 --> -2 c ( b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ b^{1, 1136}_0 ∧ -p_1136) -> ( b^{1, 1137}_2 ∧ b^{1, 1137}_1 ∧ -b^{1, 1137}_0) c in CNF: c -b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ p_1136 ∨ b^{1, 1137}_2 c -b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ p_1136 ∨ b^{1, 1137}_1 c -b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ p_1136 ∨ -b^{1, 1137}_0 c in DIMACS: -4568 4569 -4570 1136 4571 0 -4568 4569 -4570 1136 4572 0 -4568 4569 -4570 1136 -4573 0 c -2-1 --> break c ( b^{1, 1136}_2 ∧ b^{1, 1136}_1 ∧ -b^{1, 1136}_0 ∧ -p_1136) -> break c in CNF: c -b^{1, 1136}_2 ∨ -b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ p_1136 ∨ break c in DIMACS: -4568 -4569 4570 1136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1136}_2 ∧ -b^{1, 1136}_1 ∧ -b^{1, 1136}_0 ∧ true) c in CNF: c -b^{1, 1136}_2 ∨ b^{1, 1136}_1 ∨ b^{1, 1136}_0 ∨ false c in DIMACS: -4568 4569 4570 0 c 3 does not represent an automaton state. c -(-b^{1, 1136}_2 ∧ b^{1, 1136}_1 ∧ b^{1, 1136}_0 ∧ true) c in CNF: c b^{1, 1136}_2 ∨ -b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ false c in DIMACS: 4568 -4569 -4570 0 c -3 does not represent an automaton state. c -( b^{1, 1136}_2 ∧ b^{1, 1136}_1 ∧ b^{1, 1136}_0 ∧ true) c in CNF: c -b^{1, 1136}_2 ∨ -b^{1, 1136}_1 ∨ -b^{1, 1136}_0 ∨ false c in DIMACS: -4568 -4569 -4570 0 c i = 1137 c -2+1 --> -1 c ( b^{1, 1137}_2 ∧ b^{1, 1137}_1 ∧ -b^{1, 1137}_0 ∧ p_1137) -> ( b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ b^{1, 1138}_0) c in CNF: c -b^{1, 1137}_2 ∨ -b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ -p_1137 ∨ b^{1, 1138}_2 c -b^{1, 1137}_2 ∨ -b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ -p_1137 ∨ -b^{1, 1138}_1 c -b^{1, 1137}_2 ∨ -b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ -p_1137 ∨ b^{1, 1138}_0 c in DIMACS: -4571 -4572 4573 -1137 4574 0 -4571 -4572 4573 -1137 -4575 0 -4571 -4572 4573 -1137 4576 0 c -1+1 --> 0 c ( b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ b^{1, 1137}_0 ∧ p_1137) -> (-b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ -b^{1, 1138}_0) c in CNF: c -b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ -p_1137 ∨ -b^{1, 1138}_2 c -b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ -p_1137 ∨ -b^{1, 1138}_1 c -b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ -p_1137 ∨ -b^{1, 1138}_0 c in DIMACS: -4571 4572 -4573 -1137 -4574 0 -4571 4572 -4573 -1137 -4575 0 -4571 4572 -4573 -1137 -4576 0 c 0+1 --> 1 c (-b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ -b^{1, 1137}_0 ∧ p_1137) -> (-b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ b^{1, 1138}_0) c in CNF: c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ -p_1137 ∨ -b^{1, 1138}_2 c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ -p_1137 ∨ -b^{1, 1138}_1 c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ -p_1137 ∨ b^{1, 1138}_0 c in DIMACS: 4571 4572 4573 -1137 -4574 0 4571 4572 4573 -1137 -4575 0 4571 4572 4573 -1137 4576 0 c 1+1 --> 2 c (-b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ b^{1, 1137}_0 ∧ p_1137) -> (-b^{1, 1138}_2 ∧ b^{1, 1138}_1 ∧ -b^{1, 1138}_0) c in CNF: c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ -p_1137 ∨ -b^{1, 1138}_2 c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ -p_1137 ∨ b^{1, 1138}_1 c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ -p_1137 ∨ -b^{1, 1138}_0 c in DIMACS: 4571 4572 -4573 -1137 -4574 0 4571 4572 -4573 -1137 4575 0 4571 4572 -4573 -1137 -4576 0 c 2+1 --> break c (-b^{1, 1137}_2 ∧ b^{1, 1137}_1 ∧ -b^{1, 1137}_0 ∧ p_1137) -> break c in CNF: c b^{1, 1137}_2 ∨ -b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ -p_1137 ∨ break c in DIMACS: 4571 -4572 4573 -1137 1162 0 c 2-1 --> 1 c (-b^{1, 1137}_2 ∧ b^{1, 1137}_1 ∧ -b^{1, 1137}_0 ∧ -p_1137) -> (-b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ b^{1, 1138}_0) c in CNF: c b^{1, 1137}_2 ∨ -b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ p_1137 ∨ -b^{1, 1138}_2 c b^{1, 1137}_2 ∨ -b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ p_1137 ∨ -b^{1, 1138}_1 c b^{1, 1137}_2 ∨ -b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ p_1137 ∨ b^{1, 1138}_0 c in DIMACS: 4571 -4572 4573 1137 -4574 0 4571 -4572 4573 1137 -4575 0 4571 -4572 4573 1137 4576 0 c 1-1 --> 0 c (-b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ b^{1, 1137}_0 ∧ -p_1137) -> (-b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ -b^{1, 1138}_0) c in CNF: c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ p_1137 ∨ -b^{1, 1138}_2 c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ p_1137 ∨ -b^{1, 1138}_1 c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ p_1137 ∨ -b^{1, 1138}_0 c in DIMACS: 4571 4572 -4573 1137 -4574 0 4571 4572 -4573 1137 -4575 0 4571 4572 -4573 1137 -4576 0 c 0-1 --> -1 c (-b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ -b^{1, 1137}_0 ∧ -p_1137) -> ( b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ b^{1, 1138}_0) c in CNF: c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ p_1137 ∨ b^{1, 1138}_2 c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ p_1137 ∨ -b^{1, 1138}_1 c b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ p_1137 ∨ b^{1, 1138}_0 c in DIMACS: 4571 4572 4573 1137 4574 0 4571 4572 4573 1137 -4575 0 4571 4572 4573 1137 4576 0 c -1-1 --> -2 c ( b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ b^{1, 1137}_0 ∧ -p_1137) -> ( b^{1, 1138}_2 ∧ b^{1, 1138}_1 ∧ -b^{1, 1138}_0) c in CNF: c -b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ p_1137 ∨ b^{1, 1138}_2 c -b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ p_1137 ∨ b^{1, 1138}_1 c -b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ p_1137 ∨ -b^{1, 1138}_0 c in DIMACS: -4571 4572 -4573 1137 4574 0 -4571 4572 -4573 1137 4575 0 -4571 4572 -4573 1137 -4576 0 c -2-1 --> break c ( b^{1, 1137}_2 ∧ b^{1, 1137}_1 ∧ -b^{1, 1137}_0 ∧ -p_1137) -> break c in CNF: c -b^{1, 1137}_2 ∨ -b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ p_1137 ∨ break c in DIMACS: -4571 -4572 4573 1137 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1137}_2 ∧ -b^{1, 1137}_1 ∧ -b^{1, 1137}_0 ∧ true) c in CNF: c -b^{1, 1137}_2 ∨ b^{1, 1137}_1 ∨ b^{1, 1137}_0 ∨ false c in DIMACS: -4571 4572 4573 0 c 3 does not represent an automaton state. c -(-b^{1, 1137}_2 ∧ b^{1, 1137}_1 ∧ b^{1, 1137}_0 ∧ true) c in CNF: c b^{1, 1137}_2 ∨ -b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ false c in DIMACS: 4571 -4572 -4573 0 c -3 does not represent an automaton state. c -( b^{1, 1137}_2 ∧ b^{1, 1137}_1 ∧ b^{1, 1137}_0 ∧ true) c in CNF: c -b^{1, 1137}_2 ∨ -b^{1, 1137}_1 ∨ -b^{1, 1137}_0 ∨ false c in DIMACS: -4571 -4572 -4573 0 c i = 1138 c -2+1 --> -1 c ( b^{1, 1138}_2 ∧ b^{1, 1138}_1 ∧ -b^{1, 1138}_0 ∧ p_1138) -> ( b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ b^{1, 1139}_0) c in CNF: c -b^{1, 1138}_2 ∨ -b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ -p_1138 ∨ b^{1, 1139}_2 c -b^{1, 1138}_2 ∨ -b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ -p_1138 ∨ -b^{1, 1139}_1 c -b^{1, 1138}_2 ∨ -b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ -p_1138 ∨ b^{1, 1139}_0 c in DIMACS: -4574 -4575 4576 -1138 4577 0 -4574 -4575 4576 -1138 -4578 0 -4574 -4575 4576 -1138 4579 0 c -1+1 --> 0 c ( b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ b^{1, 1138}_0 ∧ p_1138) -> (-b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ -b^{1, 1139}_0) c in CNF: c -b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ -p_1138 ∨ -b^{1, 1139}_2 c -b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ -p_1138 ∨ -b^{1, 1139}_1 c -b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ -p_1138 ∨ -b^{1, 1139}_0 c in DIMACS: -4574 4575 -4576 -1138 -4577 0 -4574 4575 -4576 -1138 -4578 0 -4574 4575 -4576 -1138 -4579 0 c 0+1 --> 1 c (-b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ -b^{1, 1138}_0 ∧ p_1138) -> (-b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ b^{1, 1139}_0) c in CNF: c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ -p_1138 ∨ -b^{1, 1139}_2 c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ -p_1138 ∨ -b^{1, 1139}_1 c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ -p_1138 ∨ b^{1, 1139}_0 c in DIMACS: 4574 4575 4576 -1138 -4577 0 4574 4575 4576 -1138 -4578 0 4574 4575 4576 -1138 4579 0 c 1+1 --> 2 c (-b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ b^{1, 1138}_0 ∧ p_1138) -> (-b^{1, 1139}_2 ∧ b^{1, 1139}_1 ∧ -b^{1, 1139}_0) c in CNF: c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ -p_1138 ∨ -b^{1, 1139}_2 c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ -p_1138 ∨ b^{1, 1139}_1 c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ -p_1138 ∨ -b^{1, 1139}_0 c in DIMACS: 4574 4575 -4576 -1138 -4577 0 4574 4575 -4576 -1138 4578 0 4574 4575 -4576 -1138 -4579 0 c 2+1 --> break c (-b^{1, 1138}_2 ∧ b^{1, 1138}_1 ∧ -b^{1, 1138}_0 ∧ p_1138) -> break c in CNF: c b^{1, 1138}_2 ∨ -b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ -p_1138 ∨ break c in DIMACS: 4574 -4575 4576 -1138 1162 0 c 2-1 --> 1 c (-b^{1, 1138}_2 ∧ b^{1, 1138}_1 ∧ -b^{1, 1138}_0 ∧ -p_1138) -> (-b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ b^{1, 1139}_0) c in CNF: c b^{1, 1138}_2 ∨ -b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ p_1138 ∨ -b^{1, 1139}_2 c b^{1, 1138}_2 ∨ -b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ p_1138 ∨ -b^{1, 1139}_1 c b^{1, 1138}_2 ∨ -b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ p_1138 ∨ b^{1, 1139}_0 c in DIMACS: 4574 -4575 4576 1138 -4577 0 4574 -4575 4576 1138 -4578 0 4574 -4575 4576 1138 4579 0 c 1-1 --> 0 c (-b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ b^{1, 1138}_0 ∧ -p_1138) -> (-b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ -b^{1, 1139}_0) c in CNF: c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ p_1138 ∨ -b^{1, 1139}_2 c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ p_1138 ∨ -b^{1, 1139}_1 c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ p_1138 ∨ -b^{1, 1139}_0 c in DIMACS: 4574 4575 -4576 1138 -4577 0 4574 4575 -4576 1138 -4578 0 4574 4575 -4576 1138 -4579 0 c 0-1 --> -1 c (-b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ -b^{1, 1138}_0 ∧ -p_1138) -> ( b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ b^{1, 1139}_0) c in CNF: c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ p_1138 ∨ b^{1, 1139}_2 c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ p_1138 ∨ -b^{1, 1139}_1 c b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ p_1138 ∨ b^{1, 1139}_0 c in DIMACS: 4574 4575 4576 1138 4577 0 4574 4575 4576 1138 -4578 0 4574 4575 4576 1138 4579 0 c -1-1 --> -2 c ( b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ b^{1, 1138}_0 ∧ -p_1138) -> ( b^{1, 1139}_2 ∧ b^{1, 1139}_1 ∧ -b^{1, 1139}_0) c in CNF: c -b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ p_1138 ∨ b^{1, 1139}_2 c -b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ p_1138 ∨ b^{1, 1139}_1 c -b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ p_1138 ∨ -b^{1, 1139}_0 c in DIMACS: -4574 4575 -4576 1138 4577 0 -4574 4575 -4576 1138 4578 0 -4574 4575 -4576 1138 -4579 0 c -2-1 --> break c ( b^{1, 1138}_2 ∧ b^{1, 1138}_1 ∧ -b^{1, 1138}_0 ∧ -p_1138) -> break c in CNF: c -b^{1, 1138}_2 ∨ -b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ p_1138 ∨ break c in DIMACS: -4574 -4575 4576 1138 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1138}_2 ∧ -b^{1, 1138}_1 ∧ -b^{1, 1138}_0 ∧ true) c in CNF: c -b^{1, 1138}_2 ∨ b^{1, 1138}_1 ∨ b^{1, 1138}_0 ∨ false c in DIMACS: -4574 4575 4576 0 c 3 does not represent an automaton state. c -(-b^{1, 1138}_2 ∧ b^{1, 1138}_1 ∧ b^{1, 1138}_0 ∧ true) c in CNF: c b^{1, 1138}_2 ∨ -b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ false c in DIMACS: 4574 -4575 -4576 0 c -3 does not represent an automaton state. c -( b^{1, 1138}_2 ∧ b^{1, 1138}_1 ∧ b^{1, 1138}_0 ∧ true) c in CNF: c -b^{1, 1138}_2 ∨ -b^{1, 1138}_1 ∨ -b^{1, 1138}_0 ∨ false c in DIMACS: -4574 -4575 -4576 0 c i = 1139 c -2+1 --> -1 c ( b^{1, 1139}_2 ∧ b^{1, 1139}_1 ∧ -b^{1, 1139}_0 ∧ p_1139) -> ( b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ b^{1, 1140}_0) c in CNF: c -b^{1, 1139}_2 ∨ -b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ -p_1139 ∨ b^{1, 1140}_2 c -b^{1, 1139}_2 ∨ -b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ -p_1139 ∨ -b^{1, 1140}_1 c -b^{1, 1139}_2 ∨ -b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ -p_1139 ∨ b^{1, 1140}_0 c in DIMACS: -4577 -4578 4579 -1139 4580 0 -4577 -4578 4579 -1139 -4581 0 -4577 -4578 4579 -1139 4582 0 c -1+1 --> 0 c ( b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ b^{1, 1139}_0 ∧ p_1139) -> (-b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ -b^{1, 1140}_0) c in CNF: c -b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ -p_1139 ∨ -b^{1, 1140}_2 c -b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ -p_1139 ∨ -b^{1, 1140}_1 c -b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ -p_1139 ∨ -b^{1, 1140}_0 c in DIMACS: -4577 4578 -4579 -1139 -4580 0 -4577 4578 -4579 -1139 -4581 0 -4577 4578 -4579 -1139 -4582 0 c 0+1 --> 1 c (-b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ -b^{1, 1139}_0 ∧ p_1139) -> (-b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ b^{1, 1140}_0) c in CNF: c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ -p_1139 ∨ -b^{1, 1140}_2 c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ -p_1139 ∨ -b^{1, 1140}_1 c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ -p_1139 ∨ b^{1, 1140}_0 c in DIMACS: 4577 4578 4579 -1139 -4580 0 4577 4578 4579 -1139 -4581 0 4577 4578 4579 -1139 4582 0 c 1+1 --> 2 c (-b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ b^{1, 1139}_0 ∧ p_1139) -> (-b^{1, 1140}_2 ∧ b^{1, 1140}_1 ∧ -b^{1, 1140}_0) c in CNF: c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ -p_1139 ∨ -b^{1, 1140}_2 c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ -p_1139 ∨ b^{1, 1140}_1 c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ -p_1139 ∨ -b^{1, 1140}_0 c in DIMACS: 4577 4578 -4579 -1139 -4580 0 4577 4578 -4579 -1139 4581 0 4577 4578 -4579 -1139 -4582 0 c 2+1 --> break c (-b^{1, 1139}_2 ∧ b^{1, 1139}_1 ∧ -b^{1, 1139}_0 ∧ p_1139) -> break c in CNF: c b^{1, 1139}_2 ∨ -b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ -p_1139 ∨ break c in DIMACS: 4577 -4578 4579 -1139 1162 0 c 2-1 --> 1 c (-b^{1, 1139}_2 ∧ b^{1, 1139}_1 ∧ -b^{1, 1139}_0 ∧ -p_1139) -> (-b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ b^{1, 1140}_0) c in CNF: c b^{1, 1139}_2 ∨ -b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ p_1139 ∨ -b^{1, 1140}_2 c b^{1, 1139}_2 ∨ -b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ p_1139 ∨ -b^{1, 1140}_1 c b^{1, 1139}_2 ∨ -b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ p_1139 ∨ b^{1, 1140}_0 c in DIMACS: 4577 -4578 4579 1139 -4580 0 4577 -4578 4579 1139 -4581 0 4577 -4578 4579 1139 4582 0 c 1-1 --> 0 c (-b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ b^{1, 1139}_0 ∧ -p_1139) -> (-b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ -b^{1, 1140}_0) c in CNF: c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ p_1139 ∨ -b^{1, 1140}_2 c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ p_1139 ∨ -b^{1, 1140}_1 c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ p_1139 ∨ -b^{1, 1140}_0 c in DIMACS: 4577 4578 -4579 1139 -4580 0 4577 4578 -4579 1139 -4581 0 4577 4578 -4579 1139 -4582 0 c 0-1 --> -1 c (-b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ -b^{1, 1139}_0 ∧ -p_1139) -> ( b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ b^{1, 1140}_0) c in CNF: c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ p_1139 ∨ b^{1, 1140}_2 c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ p_1139 ∨ -b^{1, 1140}_1 c b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ p_1139 ∨ b^{1, 1140}_0 c in DIMACS: 4577 4578 4579 1139 4580 0 4577 4578 4579 1139 -4581 0 4577 4578 4579 1139 4582 0 c -1-1 --> -2 c ( b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ b^{1, 1139}_0 ∧ -p_1139) -> ( b^{1, 1140}_2 ∧ b^{1, 1140}_1 ∧ -b^{1, 1140}_0) c in CNF: c -b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ p_1139 ∨ b^{1, 1140}_2 c -b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ p_1139 ∨ b^{1, 1140}_1 c -b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ p_1139 ∨ -b^{1, 1140}_0 c in DIMACS: -4577 4578 -4579 1139 4580 0 -4577 4578 -4579 1139 4581 0 -4577 4578 -4579 1139 -4582 0 c -2-1 --> break c ( b^{1, 1139}_2 ∧ b^{1, 1139}_1 ∧ -b^{1, 1139}_0 ∧ -p_1139) -> break c in CNF: c -b^{1, 1139}_2 ∨ -b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ p_1139 ∨ break c in DIMACS: -4577 -4578 4579 1139 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1139}_2 ∧ -b^{1, 1139}_1 ∧ -b^{1, 1139}_0 ∧ true) c in CNF: c -b^{1, 1139}_2 ∨ b^{1, 1139}_1 ∨ b^{1, 1139}_0 ∨ false c in DIMACS: -4577 4578 4579 0 c 3 does not represent an automaton state. c -(-b^{1, 1139}_2 ∧ b^{1, 1139}_1 ∧ b^{1, 1139}_0 ∧ true) c in CNF: c b^{1, 1139}_2 ∨ -b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ false c in DIMACS: 4577 -4578 -4579 0 c -3 does not represent an automaton state. c -( b^{1, 1139}_2 ∧ b^{1, 1139}_1 ∧ b^{1, 1139}_0 ∧ true) c in CNF: c -b^{1, 1139}_2 ∨ -b^{1, 1139}_1 ∨ -b^{1, 1139}_0 ∨ false c in DIMACS: -4577 -4578 -4579 0 c i = 1140 c -2+1 --> -1 c ( b^{1, 1140}_2 ∧ b^{1, 1140}_1 ∧ -b^{1, 1140}_0 ∧ p_1140) -> ( b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ b^{1, 1141}_0) c in CNF: c -b^{1, 1140}_2 ∨ -b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ -p_1140 ∨ b^{1, 1141}_2 c -b^{1, 1140}_2 ∨ -b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ -p_1140 ∨ -b^{1, 1141}_1 c -b^{1, 1140}_2 ∨ -b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ -p_1140 ∨ b^{1, 1141}_0 c in DIMACS: -4580 -4581 4582 -1140 4583 0 -4580 -4581 4582 -1140 -4584 0 -4580 -4581 4582 -1140 4585 0 c -1+1 --> 0 c ( b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ b^{1, 1140}_0 ∧ p_1140) -> (-b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ -b^{1, 1141}_0) c in CNF: c -b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ -p_1140 ∨ -b^{1, 1141}_2 c -b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ -p_1140 ∨ -b^{1, 1141}_1 c -b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ -p_1140 ∨ -b^{1, 1141}_0 c in DIMACS: -4580 4581 -4582 -1140 -4583 0 -4580 4581 -4582 -1140 -4584 0 -4580 4581 -4582 -1140 -4585 0 c 0+1 --> 1 c (-b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ -b^{1, 1140}_0 ∧ p_1140) -> (-b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ b^{1, 1141}_0) c in CNF: c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ -p_1140 ∨ -b^{1, 1141}_2 c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ -p_1140 ∨ -b^{1, 1141}_1 c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ -p_1140 ∨ b^{1, 1141}_0 c in DIMACS: 4580 4581 4582 -1140 -4583 0 4580 4581 4582 -1140 -4584 0 4580 4581 4582 -1140 4585 0 c 1+1 --> 2 c (-b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ b^{1, 1140}_0 ∧ p_1140) -> (-b^{1, 1141}_2 ∧ b^{1, 1141}_1 ∧ -b^{1, 1141}_0) c in CNF: c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ -p_1140 ∨ -b^{1, 1141}_2 c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ -p_1140 ∨ b^{1, 1141}_1 c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ -p_1140 ∨ -b^{1, 1141}_0 c in DIMACS: 4580 4581 -4582 -1140 -4583 0 4580 4581 -4582 -1140 4584 0 4580 4581 -4582 -1140 -4585 0 c 2+1 --> break c (-b^{1, 1140}_2 ∧ b^{1, 1140}_1 ∧ -b^{1, 1140}_0 ∧ p_1140) -> break c in CNF: c b^{1, 1140}_2 ∨ -b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ -p_1140 ∨ break c in DIMACS: 4580 -4581 4582 -1140 1162 0 c 2-1 --> 1 c (-b^{1, 1140}_2 ∧ b^{1, 1140}_1 ∧ -b^{1, 1140}_0 ∧ -p_1140) -> (-b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ b^{1, 1141}_0) c in CNF: c b^{1, 1140}_2 ∨ -b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ p_1140 ∨ -b^{1, 1141}_2 c b^{1, 1140}_2 ∨ -b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ p_1140 ∨ -b^{1, 1141}_1 c b^{1, 1140}_2 ∨ -b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ p_1140 ∨ b^{1, 1141}_0 c in DIMACS: 4580 -4581 4582 1140 -4583 0 4580 -4581 4582 1140 -4584 0 4580 -4581 4582 1140 4585 0 c 1-1 --> 0 c (-b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ b^{1, 1140}_0 ∧ -p_1140) -> (-b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ -b^{1, 1141}_0) c in CNF: c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ p_1140 ∨ -b^{1, 1141}_2 c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ p_1140 ∨ -b^{1, 1141}_1 c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ p_1140 ∨ -b^{1, 1141}_0 c in DIMACS: 4580 4581 -4582 1140 -4583 0 4580 4581 -4582 1140 -4584 0 4580 4581 -4582 1140 -4585 0 c 0-1 --> -1 c (-b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ -b^{1, 1140}_0 ∧ -p_1140) -> ( b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ b^{1, 1141}_0) c in CNF: c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ p_1140 ∨ b^{1, 1141}_2 c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ p_1140 ∨ -b^{1, 1141}_1 c b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ p_1140 ∨ b^{1, 1141}_0 c in DIMACS: 4580 4581 4582 1140 4583 0 4580 4581 4582 1140 -4584 0 4580 4581 4582 1140 4585 0 c -1-1 --> -2 c ( b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ b^{1, 1140}_0 ∧ -p_1140) -> ( b^{1, 1141}_2 ∧ b^{1, 1141}_1 ∧ -b^{1, 1141}_0) c in CNF: c -b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ p_1140 ∨ b^{1, 1141}_2 c -b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ p_1140 ∨ b^{1, 1141}_1 c -b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ p_1140 ∨ -b^{1, 1141}_0 c in DIMACS: -4580 4581 -4582 1140 4583 0 -4580 4581 -4582 1140 4584 0 -4580 4581 -4582 1140 -4585 0 c -2-1 --> break c ( b^{1, 1140}_2 ∧ b^{1, 1140}_1 ∧ -b^{1, 1140}_0 ∧ -p_1140) -> break c in CNF: c -b^{1, 1140}_2 ∨ -b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ p_1140 ∨ break c in DIMACS: -4580 -4581 4582 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1140}_2 ∧ -b^{1, 1140}_1 ∧ -b^{1, 1140}_0 ∧ true) c in CNF: c -b^{1, 1140}_2 ∨ b^{1, 1140}_1 ∨ b^{1, 1140}_0 ∨ false c in DIMACS: -4580 4581 4582 0 c 3 does not represent an automaton state. c -(-b^{1, 1140}_2 ∧ b^{1, 1140}_1 ∧ b^{1, 1140}_0 ∧ true) c in CNF: c b^{1, 1140}_2 ∨ -b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ false c in DIMACS: 4580 -4581 -4582 0 c -3 does not represent an automaton state. c -( b^{1, 1140}_2 ∧ b^{1, 1140}_1 ∧ b^{1, 1140}_0 ∧ true) c in CNF: c -b^{1, 1140}_2 ∨ -b^{1, 1140}_1 ∨ -b^{1, 1140}_0 ∨ false c in DIMACS: -4580 -4581 -4582 0 c i = 1141 c -2+1 --> -1 c ( b^{1, 1141}_2 ∧ b^{1, 1141}_1 ∧ -b^{1, 1141}_0 ∧ p_1141) -> ( b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ b^{1, 1142}_0) c in CNF: c -b^{1, 1141}_2 ∨ -b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ -p_1141 ∨ b^{1, 1142}_2 c -b^{1, 1141}_2 ∨ -b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ -p_1141 ∨ -b^{1, 1142}_1 c -b^{1, 1141}_2 ∨ -b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ -p_1141 ∨ b^{1, 1142}_0 c in DIMACS: -4583 -4584 4585 -1141 4586 0 -4583 -4584 4585 -1141 -4587 0 -4583 -4584 4585 -1141 4588 0 c -1+1 --> 0 c ( b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ b^{1, 1141}_0 ∧ p_1141) -> (-b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ -b^{1, 1142}_0) c in CNF: c -b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ -p_1141 ∨ -b^{1, 1142}_2 c -b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ -p_1141 ∨ -b^{1, 1142}_1 c -b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ -p_1141 ∨ -b^{1, 1142}_0 c in DIMACS: -4583 4584 -4585 -1141 -4586 0 -4583 4584 -4585 -1141 -4587 0 -4583 4584 -4585 -1141 -4588 0 c 0+1 --> 1 c (-b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ -b^{1, 1141}_0 ∧ p_1141) -> (-b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ b^{1, 1142}_0) c in CNF: c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ -p_1141 ∨ -b^{1, 1142}_2 c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ -p_1141 ∨ -b^{1, 1142}_1 c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ -p_1141 ∨ b^{1, 1142}_0 c in DIMACS: 4583 4584 4585 -1141 -4586 0 4583 4584 4585 -1141 -4587 0 4583 4584 4585 -1141 4588 0 c 1+1 --> 2 c (-b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ b^{1, 1141}_0 ∧ p_1141) -> (-b^{1, 1142}_2 ∧ b^{1, 1142}_1 ∧ -b^{1, 1142}_0) c in CNF: c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ -p_1141 ∨ -b^{1, 1142}_2 c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ -p_1141 ∨ b^{1, 1142}_1 c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ -p_1141 ∨ -b^{1, 1142}_0 c in DIMACS: 4583 4584 -4585 -1141 -4586 0 4583 4584 -4585 -1141 4587 0 4583 4584 -4585 -1141 -4588 0 c 2+1 --> break c (-b^{1, 1141}_2 ∧ b^{1, 1141}_1 ∧ -b^{1, 1141}_0 ∧ p_1141) -> break c in CNF: c b^{1, 1141}_2 ∨ -b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ -p_1141 ∨ break c in DIMACS: 4583 -4584 4585 -1141 1162 0 c 2-1 --> 1 c (-b^{1, 1141}_2 ∧ b^{1, 1141}_1 ∧ -b^{1, 1141}_0 ∧ -p_1141) -> (-b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ b^{1, 1142}_0) c in CNF: c b^{1, 1141}_2 ∨ -b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ p_1141 ∨ -b^{1, 1142}_2 c b^{1, 1141}_2 ∨ -b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ p_1141 ∨ -b^{1, 1142}_1 c b^{1, 1141}_2 ∨ -b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ p_1141 ∨ b^{1, 1142}_0 c in DIMACS: 4583 -4584 4585 1141 -4586 0 4583 -4584 4585 1141 -4587 0 4583 -4584 4585 1141 4588 0 c 1-1 --> 0 c (-b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ b^{1, 1141}_0 ∧ -p_1141) -> (-b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ -b^{1, 1142}_0) c in CNF: c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ p_1141 ∨ -b^{1, 1142}_2 c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ p_1141 ∨ -b^{1, 1142}_1 c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ p_1141 ∨ -b^{1, 1142}_0 c in DIMACS: 4583 4584 -4585 1141 -4586 0 4583 4584 -4585 1141 -4587 0 4583 4584 -4585 1141 -4588 0 c 0-1 --> -1 c (-b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ -b^{1, 1141}_0 ∧ -p_1141) -> ( b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ b^{1, 1142}_0) c in CNF: c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ p_1141 ∨ b^{1, 1142}_2 c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ p_1141 ∨ -b^{1, 1142}_1 c b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ p_1141 ∨ b^{1, 1142}_0 c in DIMACS: 4583 4584 4585 1141 4586 0 4583 4584 4585 1141 -4587 0 4583 4584 4585 1141 4588 0 c -1-1 --> -2 c ( b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ b^{1, 1141}_0 ∧ -p_1141) -> ( b^{1, 1142}_2 ∧ b^{1, 1142}_1 ∧ -b^{1, 1142}_0) c in CNF: c -b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ p_1141 ∨ b^{1, 1142}_2 c -b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ p_1141 ∨ b^{1, 1142}_1 c -b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ p_1141 ∨ -b^{1, 1142}_0 c in DIMACS: -4583 4584 -4585 1141 4586 0 -4583 4584 -4585 1141 4587 0 -4583 4584 -4585 1141 -4588 0 c -2-1 --> break c ( b^{1, 1141}_2 ∧ b^{1, 1141}_1 ∧ -b^{1, 1141}_0 ∧ -p_1141) -> break c in CNF: c -b^{1, 1141}_2 ∨ -b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ p_1141 ∨ break c in DIMACS: -4583 -4584 4585 1141 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1141}_2 ∧ -b^{1, 1141}_1 ∧ -b^{1, 1141}_0 ∧ true) c in CNF: c -b^{1, 1141}_2 ∨ b^{1, 1141}_1 ∨ b^{1, 1141}_0 ∨ false c in DIMACS: -4583 4584 4585 0 c 3 does not represent an automaton state. c -(-b^{1, 1141}_2 ∧ b^{1, 1141}_1 ∧ b^{1, 1141}_0 ∧ true) c in CNF: c b^{1, 1141}_2 ∨ -b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ false c in DIMACS: 4583 -4584 -4585 0 c -3 does not represent an automaton state. c -( b^{1, 1141}_2 ∧ b^{1, 1141}_1 ∧ b^{1, 1141}_0 ∧ true) c in CNF: c -b^{1, 1141}_2 ∨ -b^{1, 1141}_1 ∨ -b^{1, 1141}_0 ∨ false c in DIMACS: -4583 -4584 -4585 0 c i = 1142 c -2+1 --> -1 c ( b^{1, 1142}_2 ∧ b^{1, 1142}_1 ∧ -b^{1, 1142}_0 ∧ p_1142) -> ( b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ b^{1, 1143}_0) c in CNF: c -b^{1, 1142}_2 ∨ -b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ -p_1142 ∨ b^{1, 1143}_2 c -b^{1, 1142}_2 ∨ -b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ -p_1142 ∨ -b^{1, 1143}_1 c -b^{1, 1142}_2 ∨ -b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ -p_1142 ∨ b^{1, 1143}_0 c in DIMACS: -4586 -4587 4588 -1142 4589 0 -4586 -4587 4588 -1142 -4590 0 -4586 -4587 4588 -1142 4591 0 c -1+1 --> 0 c ( b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ b^{1, 1142}_0 ∧ p_1142) -> (-b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ -b^{1, 1143}_0) c in CNF: c -b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ -p_1142 ∨ -b^{1, 1143}_2 c -b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ -p_1142 ∨ -b^{1, 1143}_1 c -b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ -p_1142 ∨ -b^{1, 1143}_0 c in DIMACS: -4586 4587 -4588 -1142 -4589 0 -4586 4587 -4588 -1142 -4590 0 -4586 4587 -4588 -1142 -4591 0 c 0+1 --> 1 c (-b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ -b^{1, 1142}_0 ∧ p_1142) -> (-b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ b^{1, 1143}_0) c in CNF: c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ -p_1142 ∨ -b^{1, 1143}_2 c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ -p_1142 ∨ -b^{1, 1143}_1 c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ -p_1142 ∨ b^{1, 1143}_0 c in DIMACS: 4586 4587 4588 -1142 -4589 0 4586 4587 4588 -1142 -4590 0 4586 4587 4588 -1142 4591 0 c 1+1 --> 2 c (-b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ b^{1, 1142}_0 ∧ p_1142) -> (-b^{1, 1143}_2 ∧ b^{1, 1143}_1 ∧ -b^{1, 1143}_0) c in CNF: c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ -p_1142 ∨ -b^{1, 1143}_2 c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ -p_1142 ∨ b^{1, 1143}_1 c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ -p_1142 ∨ -b^{1, 1143}_0 c in DIMACS: 4586 4587 -4588 -1142 -4589 0 4586 4587 -4588 -1142 4590 0 4586 4587 -4588 -1142 -4591 0 c 2+1 --> break c (-b^{1, 1142}_2 ∧ b^{1, 1142}_1 ∧ -b^{1, 1142}_0 ∧ p_1142) -> break c in CNF: c b^{1, 1142}_2 ∨ -b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ -p_1142 ∨ break c in DIMACS: 4586 -4587 4588 -1142 1162 0 c 2-1 --> 1 c (-b^{1, 1142}_2 ∧ b^{1, 1142}_1 ∧ -b^{1, 1142}_0 ∧ -p_1142) -> (-b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ b^{1, 1143}_0) c in CNF: c b^{1, 1142}_2 ∨ -b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ p_1142 ∨ -b^{1, 1143}_2 c b^{1, 1142}_2 ∨ -b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ p_1142 ∨ -b^{1, 1143}_1 c b^{1, 1142}_2 ∨ -b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ p_1142 ∨ b^{1, 1143}_0 c in DIMACS: 4586 -4587 4588 1142 -4589 0 4586 -4587 4588 1142 -4590 0 4586 -4587 4588 1142 4591 0 c 1-1 --> 0 c (-b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ b^{1, 1142}_0 ∧ -p_1142) -> (-b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ -b^{1, 1143}_0) c in CNF: c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ p_1142 ∨ -b^{1, 1143}_2 c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ p_1142 ∨ -b^{1, 1143}_1 c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ p_1142 ∨ -b^{1, 1143}_0 c in DIMACS: 4586 4587 -4588 1142 -4589 0 4586 4587 -4588 1142 -4590 0 4586 4587 -4588 1142 -4591 0 c 0-1 --> -1 c (-b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ -b^{1, 1142}_0 ∧ -p_1142) -> ( b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ b^{1, 1143}_0) c in CNF: c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ p_1142 ∨ b^{1, 1143}_2 c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ p_1142 ∨ -b^{1, 1143}_1 c b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ p_1142 ∨ b^{1, 1143}_0 c in DIMACS: 4586 4587 4588 1142 4589 0 4586 4587 4588 1142 -4590 0 4586 4587 4588 1142 4591 0 c -1-1 --> -2 c ( b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ b^{1, 1142}_0 ∧ -p_1142) -> ( b^{1, 1143}_2 ∧ b^{1, 1143}_1 ∧ -b^{1, 1143}_0) c in CNF: c -b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ p_1142 ∨ b^{1, 1143}_2 c -b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ p_1142 ∨ b^{1, 1143}_1 c -b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ p_1142 ∨ -b^{1, 1143}_0 c in DIMACS: -4586 4587 -4588 1142 4589 0 -4586 4587 -4588 1142 4590 0 -4586 4587 -4588 1142 -4591 0 c -2-1 --> break c ( b^{1, 1142}_2 ∧ b^{1, 1142}_1 ∧ -b^{1, 1142}_0 ∧ -p_1142) -> break c in CNF: c -b^{1, 1142}_2 ∨ -b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ p_1142 ∨ break c in DIMACS: -4586 -4587 4588 1142 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1142}_2 ∧ -b^{1, 1142}_1 ∧ -b^{1, 1142}_0 ∧ true) c in CNF: c -b^{1, 1142}_2 ∨ b^{1, 1142}_1 ∨ b^{1, 1142}_0 ∨ false c in DIMACS: -4586 4587 4588 0 c 3 does not represent an automaton state. c -(-b^{1, 1142}_2 ∧ b^{1, 1142}_1 ∧ b^{1, 1142}_0 ∧ true) c in CNF: c b^{1, 1142}_2 ∨ -b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ false c in DIMACS: 4586 -4587 -4588 0 c -3 does not represent an automaton state. c -( b^{1, 1142}_2 ∧ b^{1, 1142}_1 ∧ b^{1, 1142}_0 ∧ true) c in CNF: c -b^{1, 1142}_2 ∨ -b^{1, 1142}_1 ∨ -b^{1, 1142}_0 ∨ false c in DIMACS: -4586 -4587 -4588 0 c i = 1143 c -2+1 --> -1 c ( b^{1, 1143}_2 ∧ b^{1, 1143}_1 ∧ -b^{1, 1143}_0 ∧ p_1143) -> ( b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ b^{1, 1144}_0) c in CNF: c -b^{1, 1143}_2 ∨ -b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ -p_1143 ∨ b^{1, 1144}_2 c -b^{1, 1143}_2 ∨ -b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ -p_1143 ∨ -b^{1, 1144}_1 c -b^{1, 1143}_2 ∨ -b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ -p_1143 ∨ b^{1, 1144}_0 c in DIMACS: -4589 -4590 4591 -1143 4592 0 -4589 -4590 4591 -1143 -4593 0 -4589 -4590 4591 -1143 4594 0 c -1+1 --> 0 c ( b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ b^{1, 1143}_0 ∧ p_1143) -> (-b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ -b^{1, 1144}_0) c in CNF: c -b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ -p_1143 ∨ -b^{1, 1144}_2 c -b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ -p_1143 ∨ -b^{1, 1144}_1 c -b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ -p_1143 ∨ -b^{1, 1144}_0 c in DIMACS: -4589 4590 -4591 -1143 -4592 0 -4589 4590 -4591 -1143 -4593 0 -4589 4590 -4591 -1143 -4594 0 c 0+1 --> 1 c (-b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ -b^{1, 1143}_0 ∧ p_1143) -> (-b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ b^{1, 1144}_0) c in CNF: c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ -p_1143 ∨ -b^{1, 1144}_2 c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ -p_1143 ∨ -b^{1, 1144}_1 c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ -p_1143 ∨ b^{1, 1144}_0 c in DIMACS: 4589 4590 4591 -1143 -4592 0 4589 4590 4591 -1143 -4593 0 4589 4590 4591 -1143 4594 0 c 1+1 --> 2 c (-b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ b^{1, 1143}_0 ∧ p_1143) -> (-b^{1, 1144}_2 ∧ b^{1, 1144}_1 ∧ -b^{1, 1144}_0) c in CNF: c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ -p_1143 ∨ -b^{1, 1144}_2 c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ -p_1143 ∨ b^{1, 1144}_1 c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ -p_1143 ∨ -b^{1, 1144}_0 c in DIMACS: 4589 4590 -4591 -1143 -4592 0 4589 4590 -4591 -1143 4593 0 4589 4590 -4591 -1143 -4594 0 c 2+1 --> break c (-b^{1, 1143}_2 ∧ b^{1, 1143}_1 ∧ -b^{1, 1143}_0 ∧ p_1143) -> break c in CNF: c b^{1, 1143}_2 ∨ -b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ -p_1143 ∨ break c in DIMACS: 4589 -4590 4591 -1143 1162 0 c 2-1 --> 1 c (-b^{1, 1143}_2 ∧ b^{1, 1143}_1 ∧ -b^{1, 1143}_0 ∧ -p_1143) -> (-b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ b^{1, 1144}_0) c in CNF: c b^{1, 1143}_2 ∨ -b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ p_1143 ∨ -b^{1, 1144}_2 c b^{1, 1143}_2 ∨ -b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ p_1143 ∨ -b^{1, 1144}_1 c b^{1, 1143}_2 ∨ -b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ p_1143 ∨ b^{1, 1144}_0 c in DIMACS: 4589 -4590 4591 1143 -4592 0 4589 -4590 4591 1143 -4593 0 4589 -4590 4591 1143 4594 0 c 1-1 --> 0 c (-b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ b^{1, 1143}_0 ∧ -p_1143) -> (-b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ -b^{1, 1144}_0) c in CNF: c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ p_1143 ∨ -b^{1, 1144}_2 c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ p_1143 ∨ -b^{1, 1144}_1 c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ p_1143 ∨ -b^{1, 1144}_0 c in DIMACS: 4589 4590 -4591 1143 -4592 0 4589 4590 -4591 1143 -4593 0 4589 4590 -4591 1143 -4594 0 c 0-1 --> -1 c (-b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ -b^{1, 1143}_0 ∧ -p_1143) -> ( b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ b^{1, 1144}_0) c in CNF: c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ p_1143 ∨ b^{1, 1144}_2 c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ p_1143 ∨ -b^{1, 1144}_1 c b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ p_1143 ∨ b^{1, 1144}_0 c in DIMACS: 4589 4590 4591 1143 4592 0 4589 4590 4591 1143 -4593 0 4589 4590 4591 1143 4594 0 c -1-1 --> -2 c ( b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ b^{1, 1143}_0 ∧ -p_1143) -> ( b^{1, 1144}_2 ∧ b^{1, 1144}_1 ∧ -b^{1, 1144}_0) c in CNF: c -b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ p_1143 ∨ b^{1, 1144}_2 c -b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ p_1143 ∨ b^{1, 1144}_1 c -b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ p_1143 ∨ -b^{1, 1144}_0 c in DIMACS: -4589 4590 -4591 1143 4592 0 -4589 4590 -4591 1143 4593 0 -4589 4590 -4591 1143 -4594 0 c -2-1 --> break c ( b^{1, 1143}_2 ∧ b^{1, 1143}_1 ∧ -b^{1, 1143}_0 ∧ -p_1143) -> break c in CNF: c -b^{1, 1143}_2 ∨ -b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ p_1143 ∨ break c in DIMACS: -4589 -4590 4591 1143 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1143}_2 ∧ -b^{1, 1143}_1 ∧ -b^{1, 1143}_0 ∧ true) c in CNF: c -b^{1, 1143}_2 ∨ b^{1, 1143}_1 ∨ b^{1, 1143}_0 ∨ false c in DIMACS: -4589 4590 4591 0 c 3 does not represent an automaton state. c -(-b^{1, 1143}_2 ∧ b^{1, 1143}_1 ∧ b^{1, 1143}_0 ∧ true) c in CNF: c b^{1, 1143}_2 ∨ -b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ false c in DIMACS: 4589 -4590 -4591 0 c -3 does not represent an automaton state. c -( b^{1, 1143}_2 ∧ b^{1, 1143}_1 ∧ b^{1, 1143}_0 ∧ true) c in CNF: c -b^{1, 1143}_2 ∨ -b^{1, 1143}_1 ∨ -b^{1, 1143}_0 ∨ false c in DIMACS: -4589 -4590 -4591 0 c i = 1144 c -2+1 --> -1 c ( b^{1, 1144}_2 ∧ b^{1, 1144}_1 ∧ -b^{1, 1144}_0 ∧ p_1144) -> ( b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ b^{1, 1145}_0) c in CNF: c -b^{1, 1144}_2 ∨ -b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ -p_1144 ∨ b^{1, 1145}_2 c -b^{1, 1144}_2 ∨ -b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ -p_1144 ∨ -b^{1, 1145}_1 c -b^{1, 1144}_2 ∨ -b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ -p_1144 ∨ b^{1, 1145}_0 c in DIMACS: -4592 -4593 4594 -1144 4595 0 -4592 -4593 4594 -1144 -4596 0 -4592 -4593 4594 -1144 4597 0 c -1+1 --> 0 c ( b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ b^{1, 1144}_0 ∧ p_1144) -> (-b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ -b^{1, 1145}_0) c in CNF: c -b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ -p_1144 ∨ -b^{1, 1145}_2 c -b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ -p_1144 ∨ -b^{1, 1145}_1 c -b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ -p_1144 ∨ -b^{1, 1145}_0 c in DIMACS: -4592 4593 -4594 -1144 -4595 0 -4592 4593 -4594 -1144 -4596 0 -4592 4593 -4594 -1144 -4597 0 c 0+1 --> 1 c (-b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ -b^{1, 1144}_0 ∧ p_1144) -> (-b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ b^{1, 1145}_0) c in CNF: c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ -p_1144 ∨ -b^{1, 1145}_2 c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ -p_1144 ∨ -b^{1, 1145}_1 c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ -p_1144 ∨ b^{1, 1145}_0 c in DIMACS: 4592 4593 4594 -1144 -4595 0 4592 4593 4594 -1144 -4596 0 4592 4593 4594 -1144 4597 0 c 1+1 --> 2 c (-b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ b^{1, 1144}_0 ∧ p_1144) -> (-b^{1, 1145}_2 ∧ b^{1, 1145}_1 ∧ -b^{1, 1145}_0) c in CNF: c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ -p_1144 ∨ -b^{1, 1145}_2 c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ -p_1144 ∨ b^{1, 1145}_1 c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ -p_1144 ∨ -b^{1, 1145}_0 c in DIMACS: 4592 4593 -4594 -1144 -4595 0 4592 4593 -4594 -1144 4596 0 4592 4593 -4594 -1144 -4597 0 c 2+1 --> break c (-b^{1, 1144}_2 ∧ b^{1, 1144}_1 ∧ -b^{1, 1144}_0 ∧ p_1144) -> break c in CNF: c b^{1, 1144}_2 ∨ -b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ -p_1144 ∨ break c in DIMACS: 4592 -4593 4594 -1144 1162 0 c 2-1 --> 1 c (-b^{1, 1144}_2 ∧ b^{1, 1144}_1 ∧ -b^{1, 1144}_0 ∧ -p_1144) -> (-b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ b^{1, 1145}_0) c in CNF: c b^{1, 1144}_2 ∨ -b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ p_1144 ∨ -b^{1, 1145}_2 c b^{1, 1144}_2 ∨ -b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ p_1144 ∨ -b^{1, 1145}_1 c b^{1, 1144}_2 ∨ -b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ p_1144 ∨ b^{1, 1145}_0 c in DIMACS: 4592 -4593 4594 1144 -4595 0 4592 -4593 4594 1144 -4596 0 4592 -4593 4594 1144 4597 0 c 1-1 --> 0 c (-b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ b^{1, 1144}_0 ∧ -p_1144) -> (-b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ -b^{1, 1145}_0) c in CNF: c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ p_1144 ∨ -b^{1, 1145}_2 c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ p_1144 ∨ -b^{1, 1145}_1 c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ p_1144 ∨ -b^{1, 1145}_0 c in DIMACS: 4592 4593 -4594 1144 -4595 0 4592 4593 -4594 1144 -4596 0 4592 4593 -4594 1144 -4597 0 c 0-1 --> -1 c (-b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ -b^{1, 1144}_0 ∧ -p_1144) -> ( b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ b^{1, 1145}_0) c in CNF: c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ p_1144 ∨ b^{1, 1145}_2 c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ p_1144 ∨ -b^{1, 1145}_1 c b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ p_1144 ∨ b^{1, 1145}_0 c in DIMACS: 4592 4593 4594 1144 4595 0 4592 4593 4594 1144 -4596 0 4592 4593 4594 1144 4597 0 c -1-1 --> -2 c ( b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ b^{1, 1144}_0 ∧ -p_1144) -> ( b^{1, 1145}_2 ∧ b^{1, 1145}_1 ∧ -b^{1, 1145}_0) c in CNF: c -b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ p_1144 ∨ b^{1, 1145}_2 c -b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ p_1144 ∨ b^{1, 1145}_1 c -b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ p_1144 ∨ -b^{1, 1145}_0 c in DIMACS: -4592 4593 -4594 1144 4595 0 -4592 4593 -4594 1144 4596 0 -4592 4593 -4594 1144 -4597 0 c -2-1 --> break c ( b^{1, 1144}_2 ∧ b^{1, 1144}_1 ∧ -b^{1, 1144}_0 ∧ -p_1144) -> break c in CNF: c -b^{1, 1144}_2 ∨ -b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ p_1144 ∨ break c in DIMACS: -4592 -4593 4594 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1144}_2 ∧ -b^{1, 1144}_1 ∧ -b^{1, 1144}_0 ∧ true) c in CNF: c -b^{1, 1144}_2 ∨ b^{1, 1144}_1 ∨ b^{1, 1144}_0 ∨ false c in DIMACS: -4592 4593 4594 0 c 3 does not represent an automaton state. c -(-b^{1, 1144}_2 ∧ b^{1, 1144}_1 ∧ b^{1, 1144}_0 ∧ true) c in CNF: c b^{1, 1144}_2 ∨ -b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ false c in DIMACS: 4592 -4593 -4594 0 c -3 does not represent an automaton state. c -( b^{1, 1144}_2 ∧ b^{1, 1144}_1 ∧ b^{1, 1144}_0 ∧ true) c in CNF: c -b^{1, 1144}_2 ∨ -b^{1, 1144}_1 ∨ -b^{1, 1144}_0 ∨ false c in DIMACS: -4592 -4593 -4594 0 c i = 1145 c -2+1 --> -1 c ( b^{1, 1145}_2 ∧ b^{1, 1145}_1 ∧ -b^{1, 1145}_0 ∧ p_1145) -> ( b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ b^{1, 1146}_0) c in CNF: c -b^{1, 1145}_2 ∨ -b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ -p_1145 ∨ b^{1, 1146}_2 c -b^{1, 1145}_2 ∨ -b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ -p_1145 ∨ -b^{1, 1146}_1 c -b^{1, 1145}_2 ∨ -b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ -p_1145 ∨ b^{1, 1146}_0 c in DIMACS: -4595 -4596 4597 -1145 4598 0 -4595 -4596 4597 -1145 -4599 0 -4595 -4596 4597 -1145 4600 0 c -1+1 --> 0 c ( b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ b^{1, 1145}_0 ∧ p_1145) -> (-b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ -b^{1, 1146}_0) c in CNF: c -b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ -p_1145 ∨ -b^{1, 1146}_2 c -b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ -p_1145 ∨ -b^{1, 1146}_1 c -b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ -p_1145 ∨ -b^{1, 1146}_0 c in DIMACS: -4595 4596 -4597 -1145 -4598 0 -4595 4596 -4597 -1145 -4599 0 -4595 4596 -4597 -1145 -4600 0 c 0+1 --> 1 c (-b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ -b^{1, 1145}_0 ∧ p_1145) -> (-b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ b^{1, 1146}_0) c in CNF: c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ -p_1145 ∨ -b^{1, 1146}_2 c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ -p_1145 ∨ -b^{1, 1146}_1 c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ -p_1145 ∨ b^{1, 1146}_0 c in DIMACS: 4595 4596 4597 -1145 -4598 0 4595 4596 4597 -1145 -4599 0 4595 4596 4597 -1145 4600 0 c 1+1 --> 2 c (-b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ b^{1, 1145}_0 ∧ p_1145) -> (-b^{1, 1146}_2 ∧ b^{1, 1146}_1 ∧ -b^{1, 1146}_0) c in CNF: c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ -p_1145 ∨ -b^{1, 1146}_2 c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ -p_1145 ∨ b^{1, 1146}_1 c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ -p_1145 ∨ -b^{1, 1146}_0 c in DIMACS: 4595 4596 -4597 -1145 -4598 0 4595 4596 -4597 -1145 4599 0 4595 4596 -4597 -1145 -4600 0 c 2+1 --> break c (-b^{1, 1145}_2 ∧ b^{1, 1145}_1 ∧ -b^{1, 1145}_0 ∧ p_1145) -> break c in CNF: c b^{1, 1145}_2 ∨ -b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ -p_1145 ∨ break c in DIMACS: 4595 -4596 4597 -1145 1162 0 c 2-1 --> 1 c (-b^{1, 1145}_2 ∧ b^{1, 1145}_1 ∧ -b^{1, 1145}_0 ∧ -p_1145) -> (-b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ b^{1, 1146}_0) c in CNF: c b^{1, 1145}_2 ∨ -b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ p_1145 ∨ -b^{1, 1146}_2 c b^{1, 1145}_2 ∨ -b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ p_1145 ∨ -b^{1, 1146}_1 c b^{1, 1145}_2 ∨ -b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ p_1145 ∨ b^{1, 1146}_0 c in DIMACS: 4595 -4596 4597 1145 -4598 0 4595 -4596 4597 1145 -4599 0 4595 -4596 4597 1145 4600 0 c 1-1 --> 0 c (-b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ b^{1, 1145}_0 ∧ -p_1145) -> (-b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ -b^{1, 1146}_0) c in CNF: c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ p_1145 ∨ -b^{1, 1146}_2 c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ p_1145 ∨ -b^{1, 1146}_1 c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ p_1145 ∨ -b^{1, 1146}_0 c in DIMACS: 4595 4596 -4597 1145 -4598 0 4595 4596 -4597 1145 -4599 0 4595 4596 -4597 1145 -4600 0 c 0-1 --> -1 c (-b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ -b^{1, 1145}_0 ∧ -p_1145) -> ( b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ b^{1, 1146}_0) c in CNF: c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ p_1145 ∨ b^{1, 1146}_2 c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ p_1145 ∨ -b^{1, 1146}_1 c b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ p_1145 ∨ b^{1, 1146}_0 c in DIMACS: 4595 4596 4597 1145 4598 0 4595 4596 4597 1145 -4599 0 4595 4596 4597 1145 4600 0 c -1-1 --> -2 c ( b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ b^{1, 1145}_0 ∧ -p_1145) -> ( b^{1, 1146}_2 ∧ b^{1, 1146}_1 ∧ -b^{1, 1146}_0) c in CNF: c -b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ p_1145 ∨ b^{1, 1146}_2 c -b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ p_1145 ∨ b^{1, 1146}_1 c -b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ p_1145 ∨ -b^{1, 1146}_0 c in DIMACS: -4595 4596 -4597 1145 4598 0 -4595 4596 -4597 1145 4599 0 -4595 4596 -4597 1145 -4600 0 c -2-1 --> break c ( b^{1, 1145}_2 ∧ b^{1, 1145}_1 ∧ -b^{1, 1145}_0 ∧ -p_1145) -> break c in CNF: c -b^{1, 1145}_2 ∨ -b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ p_1145 ∨ break c in DIMACS: -4595 -4596 4597 1145 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1145}_2 ∧ -b^{1, 1145}_1 ∧ -b^{1, 1145}_0 ∧ true) c in CNF: c -b^{1, 1145}_2 ∨ b^{1, 1145}_1 ∨ b^{1, 1145}_0 ∨ false c in DIMACS: -4595 4596 4597 0 c 3 does not represent an automaton state. c -(-b^{1, 1145}_2 ∧ b^{1, 1145}_1 ∧ b^{1, 1145}_0 ∧ true) c in CNF: c b^{1, 1145}_2 ∨ -b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ false c in DIMACS: 4595 -4596 -4597 0 c -3 does not represent an automaton state. c -( b^{1, 1145}_2 ∧ b^{1, 1145}_1 ∧ b^{1, 1145}_0 ∧ true) c in CNF: c -b^{1, 1145}_2 ∨ -b^{1, 1145}_1 ∨ -b^{1, 1145}_0 ∨ false c in DIMACS: -4595 -4596 -4597 0 c i = 1146 c -2+1 --> -1 c ( b^{1, 1146}_2 ∧ b^{1, 1146}_1 ∧ -b^{1, 1146}_0 ∧ p_1146) -> ( b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ b^{1, 1147}_0) c in CNF: c -b^{1, 1146}_2 ∨ -b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ -p_1146 ∨ b^{1, 1147}_2 c -b^{1, 1146}_2 ∨ -b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ -p_1146 ∨ -b^{1, 1147}_1 c -b^{1, 1146}_2 ∨ -b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ -p_1146 ∨ b^{1, 1147}_0 c in DIMACS: -4598 -4599 4600 -1146 4601 0 -4598 -4599 4600 -1146 -4602 0 -4598 -4599 4600 -1146 4603 0 c -1+1 --> 0 c ( b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ b^{1, 1146}_0 ∧ p_1146) -> (-b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ -b^{1, 1147}_0) c in CNF: c -b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ -p_1146 ∨ -b^{1, 1147}_2 c -b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ -p_1146 ∨ -b^{1, 1147}_1 c -b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ -p_1146 ∨ -b^{1, 1147}_0 c in DIMACS: -4598 4599 -4600 -1146 -4601 0 -4598 4599 -4600 -1146 -4602 0 -4598 4599 -4600 -1146 -4603 0 c 0+1 --> 1 c (-b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ -b^{1, 1146}_0 ∧ p_1146) -> (-b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ b^{1, 1147}_0) c in CNF: c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ -p_1146 ∨ -b^{1, 1147}_2 c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ -p_1146 ∨ -b^{1, 1147}_1 c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ -p_1146 ∨ b^{1, 1147}_0 c in DIMACS: 4598 4599 4600 -1146 -4601 0 4598 4599 4600 -1146 -4602 0 4598 4599 4600 -1146 4603 0 c 1+1 --> 2 c (-b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ b^{1, 1146}_0 ∧ p_1146) -> (-b^{1, 1147}_2 ∧ b^{1, 1147}_1 ∧ -b^{1, 1147}_0) c in CNF: c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ -p_1146 ∨ -b^{1, 1147}_2 c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ -p_1146 ∨ b^{1, 1147}_1 c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ -p_1146 ∨ -b^{1, 1147}_0 c in DIMACS: 4598 4599 -4600 -1146 -4601 0 4598 4599 -4600 -1146 4602 0 4598 4599 -4600 -1146 -4603 0 c 2+1 --> break c (-b^{1, 1146}_2 ∧ b^{1, 1146}_1 ∧ -b^{1, 1146}_0 ∧ p_1146) -> break c in CNF: c b^{1, 1146}_2 ∨ -b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ -p_1146 ∨ break c in DIMACS: 4598 -4599 4600 -1146 1162 0 c 2-1 --> 1 c (-b^{1, 1146}_2 ∧ b^{1, 1146}_1 ∧ -b^{1, 1146}_0 ∧ -p_1146) -> (-b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ b^{1, 1147}_0) c in CNF: c b^{1, 1146}_2 ∨ -b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ p_1146 ∨ -b^{1, 1147}_2 c b^{1, 1146}_2 ∨ -b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ p_1146 ∨ -b^{1, 1147}_1 c b^{1, 1146}_2 ∨ -b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ p_1146 ∨ b^{1, 1147}_0 c in DIMACS: 4598 -4599 4600 1146 -4601 0 4598 -4599 4600 1146 -4602 0 4598 -4599 4600 1146 4603 0 c 1-1 --> 0 c (-b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ b^{1, 1146}_0 ∧ -p_1146) -> (-b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ -b^{1, 1147}_0) c in CNF: c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ p_1146 ∨ -b^{1, 1147}_2 c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ p_1146 ∨ -b^{1, 1147}_1 c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ p_1146 ∨ -b^{1, 1147}_0 c in DIMACS: 4598 4599 -4600 1146 -4601 0 4598 4599 -4600 1146 -4602 0 4598 4599 -4600 1146 -4603 0 c 0-1 --> -1 c (-b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ -b^{1, 1146}_0 ∧ -p_1146) -> ( b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ b^{1, 1147}_0) c in CNF: c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ p_1146 ∨ b^{1, 1147}_2 c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ p_1146 ∨ -b^{1, 1147}_1 c b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ p_1146 ∨ b^{1, 1147}_0 c in DIMACS: 4598 4599 4600 1146 4601 0 4598 4599 4600 1146 -4602 0 4598 4599 4600 1146 4603 0 c -1-1 --> -2 c ( b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ b^{1, 1146}_0 ∧ -p_1146) -> ( b^{1, 1147}_2 ∧ b^{1, 1147}_1 ∧ -b^{1, 1147}_0) c in CNF: c -b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ p_1146 ∨ b^{1, 1147}_2 c -b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ p_1146 ∨ b^{1, 1147}_1 c -b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ p_1146 ∨ -b^{1, 1147}_0 c in DIMACS: -4598 4599 -4600 1146 4601 0 -4598 4599 -4600 1146 4602 0 -4598 4599 -4600 1146 -4603 0 c -2-1 --> break c ( b^{1, 1146}_2 ∧ b^{1, 1146}_1 ∧ -b^{1, 1146}_0 ∧ -p_1146) -> break c in CNF: c -b^{1, 1146}_2 ∨ -b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ p_1146 ∨ break c in DIMACS: -4598 -4599 4600 1146 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1146}_2 ∧ -b^{1, 1146}_1 ∧ -b^{1, 1146}_0 ∧ true) c in CNF: c -b^{1, 1146}_2 ∨ b^{1, 1146}_1 ∨ b^{1, 1146}_0 ∨ false c in DIMACS: -4598 4599 4600 0 c 3 does not represent an automaton state. c -(-b^{1, 1146}_2 ∧ b^{1, 1146}_1 ∧ b^{1, 1146}_0 ∧ true) c in CNF: c b^{1, 1146}_2 ∨ -b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ false c in DIMACS: 4598 -4599 -4600 0 c -3 does not represent an automaton state. c -( b^{1, 1146}_2 ∧ b^{1, 1146}_1 ∧ b^{1, 1146}_0 ∧ true) c in CNF: c -b^{1, 1146}_2 ∨ -b^{1, 1146}_1 ∨ -b^{1, 1146}_0 ∨ false c in DIMACS: -4598 -4599 -4600 0 c i = 1147 c -2+1 --> -1 c ( b^{1, 1147}_2 ∧ b^{1, 1147}_1 ∧ -b^{1, 1147}_0 ∧ p_1147) -> ( b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ b^{1, 1148}_0) c in CNF: c -b^{1, 1147}_2 ∨ -b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ -p_1147 ∨ b^{1, 1148}_2 c -b^{1, 1147}_2 ∨ -b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ -p_1147 ∨ -b^{1, 1148}_1 c -b^{1, 1147}_2 ∨ -b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ -p_1147 ∨ b^{1, 1148}_0 c in DIMACS: -4601 -4602 4603 -1147 4604 0 -4601 -4602 4603 -1147 -4605 0 -4601 -4602 4603 -1147 4606 0 c -1+1 --> 0 c ( b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ b^{1, 1147}_0 ∧ p_1147) -> (-b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ -b^{1, 1148}_0) c in CNF: c -b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ -p_1147 ∨ -b^{1, 1148}_2 c -b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ -p_1147 ∨ -b^{1, 1148}_1 c -b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ -p_1147 ∨ -b^{1, 1148}_0 c in DIMACS: -4601 4602 -4603 -1147 -4604 0 -4601 4602 -4603 -1147 -4605 0 -4601 4602 -4603 -1147 -4606 0 c 0+1 --> 1 c (-b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ -b^{1, 1147}_0 ∧ p_1147) -> (-b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ b^{1, 1148}_0) c in CNF: c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ -p_1147 ∨ -b^{1, 1148}_2 c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ -p_1147 ∨ -b^{1, 1148}_1 c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ -p_1147 ∨ b^{1, 1148}_0 c in DIMACS: 4601 4602 4603 -1147 -4604 0 4601 4602 4603 -1147 -4605 0 4601 4602 4603 -1147 4606 0 c 1+1 --> 2 c (-b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ b^{1, 1147}_0 ∧ p_1147) -> (-b^{1, 1148}_2 ∧ b^{1, 1148}_1 ∧ -b^{1, 1148}_0) c in CNF: c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ -p_1147 ∨ -b^{1, 1148}_2 c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ -p_1147 ∨ b^{1, 1148}_1 c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ -p_1147 ∨ -b^{1, 1148}_0 c in DIMACS: 4601 4602 -4603 -1147 -4604 0 4601 4602 -4603 -1147 4605 0 4601 4602 -4603 -1147 -4606 0 c 2+1 --> break c (-b^{1, 1147}_2 ∧ b^{1, 1147}_1 ∧ -b^{1, 1147}_0 ∧ p_1147) -> break c in CNF: c b^{1, 1147}_2 ∨ -b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ -p_1147 ∨ break c in DIMACS: 4601 -4602 4603 -1147 1162 0 c 2-1 --> 1 c (-b^{1, 1147}_2 ∧ b^{1, 1147}_1 ∧ -b^{1, 1147}_0 ∧ -p_1147) -> (-b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ b^{1, 1148}_0) c in CNF: c b^{1, 1147}_2 ∨ -b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ p_1147 ∨ -b^{1, 1148}_2 c b^{1, 1147}_2 ∨ -b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ p_1147 ∨ -b^{1, 1148}_1 c b^{1, 1147}_2 ∨ -b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ p_1147 ∨ b^{1, 1148}_0 c in DIMACS: 4601 -4602 4603 1147 -4604 0 4601 -4602 4603 1147 -4605 0 4601 -4602 4603 1147 4606 0 c 1-1 --> 0 c (-b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ b^{1, 1147}_0 ∧ -p_1147) -> (-b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ -b^{1, 1148}_0) c in CNF: c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ p_1147 ∨ -b^{1, 1148}_2 c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ p_1147 ∨ -b^{1, 1148}_1 c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ p_1147 ∨ -b^{1, 1148}_0 c in DIMACS: 4601 4602 -4603 1147 -4604 0 4601 4602 -4603 1147 -4605 0 4601 4602 -4603 1147 -4606 0 c 0-1 --> -1 c (-b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ -b^{1, 1147}_0 ∧ -p_1147) -> ( b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ b^{1, 1148}_0) c in CNF: c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ p_1147 ∨ b^{1, 1148}_2 c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ p_1147 ∨ -b^{1, 1148}_1 c b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ p_1147 ∨ b^{1, 1148}_0 c in DIMACS: 4601 4602 4603 1147 4604 0 4601 4602 4603 1147 -4605 0 4601 4602 4603 1147 4606 0 c -1-1 --> -2 c ( b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ b^{1, 1147}_0 ∧ -p_1147) -> ( b^{1, 1148}_2 ∧ b^{1, 1148}_1 ∧ -b^{1, 1148}_0) c in CNF: c -b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ p_1147 ∨ b^{1, 1148}_2 c -b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ p_1147 ∨ b^{1, 1148}_1 c -b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ p_1147 ∨ -b^{1, 1148}_0 c in DIMACS: -4601 4602 -4603 1147 4604 0 -4601 4602 -4603 1147 4605 0 -4601 4602 -4603 1147 -4606 0 c -2-1 --> break c ( b^{1, 1147}_2 ∧ b^{1, 1147}_1 ∧ -b^{1, 1147}_0 ∧ -p_1147) -> break c in CNF: c -b^{1, 1147}_2 ∨ -b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ p_1147 ∨ break c in DIMACS: -4601 -4602 4603 1147 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1147}_2 ∧ -b^{1, 1147}_1 ∧ -b^{1, 1147}_0 ∧ true) c in CNF: c -b^{1, 1147}_2 ∨ b^{1, 1147}_1 ∨ b^{1, 1147}_0 ∨ false c in DIMACS: -4601 4602 4603 0 c 3 does not represent an automaton state. c -(-b^{1, 1147}_2 ∧ b^{1, 1147}_1 ∧ b^{1, 1147}_0 ∧ true) c in CNF: c b^{1, 1147}_2 ∨ -b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ false c in DIMACS: 4601 -4602 -4603 0 c -3 does not represent an automaton state. c -( b^{1, 1147}_2 ∧ b^{1, 1147}_1 ∧ b^{1, 1147}_0 ∧ true) c in CNF: c -b^{1, 1147}_2 ∨ -b^{1, 1147}_1 ∨ -b^{1, 1147}_0 ∨ false c in DIMACS: -4601 -4602 -4603 0 c i = 1148 c -2+1 --> -1 c ( b^{1, 1148}_2 ∧ b^{1, 1148}_1 ∧ -b^{1, 1148}_0 ∧ p_1148) -> ( b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ b^{1, 1149}_0) c in CNF: c -b^{1, 1148}_2 ∨ -b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ -p_1148 ∨ b^{1, 1149}_2 c -b^{1, 1148}_2 ∨ -b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ -p_1148 ∨ -b^{1, 1149}_1 c -b^{1, 1148}_2 ∨ -b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ -p_1148 ∨ b^{1, 1149}_0 c in DIMACS: -4604 -4605 4606 -1148 4607 0 -4604 -4605 4606 -1148 -4608 0 -4604 -4605 4606 -1148 4609 0 c -1+1 --> 0 c ( b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ b^{1, 1148}_0 ∧ p_1148) -> (-b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ -b^{1, 1149}_0) c in CNF: c -b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ -p_1148 ∨ -b^{1, 1149}_2 c -b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ -p_1148 ∨ -b^{1, 1149}_1 c -b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ -p_1148 ∨ -b^{1, 1149}_0 c in DIMACS: -4604 4605 -4606 -1148 -4607 0 -4604 4605 -4606 -1148 -4608 0 -4604 4605 -4606 -1148 -4609 0 c 0+1 --> 1 c (-b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ -b^{1, 1148}_0 ∧ p_1148) -> (-b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ b^{1, 1149}_0) c in CNF: c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ -p_1148 ∨ -b^{1, 1149}_2 c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ -p_1148 ∨ -b^{1, 1149}_1 c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ -p_1148 ∨ b^{1, 1149}_0 c in DIMACS: 4604 4605 4606 -1148 -4607 0 4604 4605 4606 -1148 -4608 0 4604 4605 4606 -1148 4609 0 c 1+1 --> 2 c (-b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ b^{1, 1148}_0 ∧ p_1148) -> (-b^{1, 1149}_2 ∧ b^{1, 1149}_1 ∧ -b^{1, 1149}_0) c in CNF: c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ -p_1148 ∨ -b^{1, 1149}_2 c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ -p_1148 ∨ b^{1, 1149}_1 c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ -p_1148 ∨ -b^{1, 1149}_0 c in DIMACS: 4604 4605 -4606 -1148 -4607 0 4604 4605 -4606 -1148 4608 0 4604 4605 -4606 -1148 -4609 0 c 2+1 --> break c (-b^{1, 1148}_2 ∧ b^{1, 1148}_1 ∧ -b^{1, 1148}_0 ∧ p_1148) -> break c in CNF: c b^{1, 1148}_2 ∨ -b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ -p_1148 ∨ break c in DIMACS: 4604 -4605 4606 -1148 1162 0 c 2-1 --> 1 c (-b^{1, 1148}_2 ∧ b^{1, 1148}_1 ∧ -b^{1, 1148}_0 ∧ -p_1148) -> (-b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ b^{1, 1149}_0) c in CNF: c b^{1, 1148}_2 ∨ -b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ p_1148 ∨ -b^{1, 1149}_2 c b^{1, 1148}_2 ∨ -b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ p_1148 ∨ -b^{1, 1149}_1 c b^{1, 1148}_2 ∨ -b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ p_1148 ∨ b^{1, 1149}_0 c in DIMACS: 4604 -4605 4606 1148 -4607 0 4604 -4605 4606 1148 -4608 0 4604 -4605 4606 1148 4609 0 c 1-1 --> 0 c (-b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ b^{1, 1148}_0 ∧ -p_1148) -> (-b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ -b^{1, 1149}_0) c in CNF: c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ p_1148 ∨ -b^{1, 1149}_2 c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ p_1148 ∨ -b^{1, 1149}_1 c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ p_1148 ∨ -b^{1, 1149}_0 c in DIMACS: 4604 4605 -4606 1148 -4607 0 4604 4605 -4606 1148 -4608 0 4604 4605 -4606 1148 -4609 0 c 0-1 --> -1 c (-b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ -b^{1, 1148}_0 ∧ -p_1148) -> ( b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ b^{1, 1149}_0) c in CNF: c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ p_1148 ∨ b^{1, 1149}_2 c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ p_1148 ∨ -b^{1, 1149}_1 c b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ p_1148 ∨ b^{1, 1149}_0 c in DIMACS: 4604 4605 4606 1148 4607 0 4604 4605 4606 1148 -4608 0 4604 4605 4606 1148 4609 0 c -1-1 --> -2 c ( b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ b^{1, 1148}_0 ∧ -p_1148) -> ( b^{1, 1149}_2 ∧ b^{1, 1149}_1 ∧ -b^{1, 1149}_0) c in CNF: c -b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ p_1148 ∨ b^{1, 1149}_2 c -b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ p_1148 ∨ b^{1, 1149}_1 c -b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ p_1148 ∨ -b^{1, 1149}_0 c in DIMACS: -4604 4605 -4606 1148 4607 0 -4604 4605 -4606 1148 4608 0 -4604 4605 -4606 1148 -4609 0 c -2-1 --> break c ( b^{1, 1148}_2 ∧ b^{1, 1148}_1 ∧ -b^{1, 1148}_0 ∧ -p_1148) -> break c in CNF: c -b^{1, 1148}_2 ∨ -b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ p_1148 ∨ break c in DIMACS: -4604 -4605 4606 1148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1148}_2 ∧ -b^{1, 1148}_1 ∧ -b^{1, 1148}_0 ∧ true) c in CNF: c -b^{1, 1148}_2 ∨ b^{1, 1148}_1 ∨ b^{1, 1148}_0 ∨ false c in DIMACS: -4604 4605 4606 0 c 3 does not represent an automaton state. c -(-b^{1, 1148}_2 ∧ b^{1, 1148}_1 ∧ b^{1, 1148}_0 ∧ true) c in CNF: c b^{1, 1148}_2 ∨ -b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ false c in DIMACS: 4604 -4605 -4606 0 c -3 does not represent an automaton state. c -( b^{1, 1148}_2 ∧ b^{1, 1148}_1 ∧ b^{1, 1148}_0 ∧ true) c in CNF: c -b^{1, 1148}_2 ∨ -b^{1, 1148}_1 ∨ -b^{1, 1148}_0 ∨ false c in DIMACS: -4604 -4605 -4606 0 c i = 1149 c -2+1 --> -1 c ( b^{1, 1149}_2 ∧ b^{1, 1149}_1 ∧ -b^{1, 1149}_0 ∧ p_1149) -> ( b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ b^{1, 1150}_0) c in CNF: c -b^{1, 1149}_2 ∨ -b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ -p_1149 ∨ b^{1, 1150}_2 c -b^{1, 1149}_2 ∨ -b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ -p_1149 ∨ -b^{1, 1150}_1 c -b^{1, 1149}_2 ∨ -b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ -p_1149 ∨ b^{1, 1150}_0 c in DIMACS: -4607 -4608 4609 -1149 4610 0 -4607 -4608 4609 -1149 -4611 0 -4607 -4608 4609 -1149 4612 0 c -1+1 --> 0 c ( b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ b^{1, 1149}_0 ∧ p_1149) -> (-b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ -b^{1, 1150}_0) c in CNF: c -b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ -p_1149 ∨ -b^{1, 1150}_2 c -b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ -p_1149 ∨ -b^{1, 1150}_1 c -b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ -p_1149 ∨ -b^{1, 1150}_0 c in DIMACS: -4607 4608 -4609 -1149 -4610 0 -4607 4608 -4609 -1149 -4611 0 -4607 4608 -4609 -1149 -4612 0 c 0+1 --> 1 c (-b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ -b^{1, 1149}_0 ∧ p_1149) -> (-b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ b^{1, 1150}_0) c in CNF: c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ -p_1149 ∨ -b^{1, 1150}_2 c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ -p_1149 ∨ -b^{1, 1150}_1 c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ -p_1149 ∨ b^{1, 1150}_0 c in DIMACS: 4607 4608 4609 -1149 -4610 0 4607 4608 4609 -1149 -4611 0 4607 4608 4609 -1149 4612 0 c 1+1 --> 2 c (-b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ b^{1, 1149}_0 ∧ p_1149) -> (-b^{1, 1150}_2 ∧ b^{1, 1150}_1 ∧ -b^{1, 1150}_0) c in CNF: c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ -p_1149 ∨ -b^{1, 1150}_2 c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ -p_1149 ∨ b^{1, 1150}_1 c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ -p_1149 ∨ -b^{1, 1150}_0 c in DIMACS: 4607 4608 -4609 -1149 -4610 0 4607 4608 -4609 -1149 4611 0 4607 4608 -4609 -1149 -4612 0 c 2+1 --> break c (-b^{1, 1149}_2 ∧ b^{1, 1149}_1 ∧ -b^{1, 1149}_0 ∧ p_1149) -> break c in CNF: c b^{1, 1149}_2 ∨ -b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ -p_1149 ∨ break c in DIMACS: 4607 -4608 4609 -1149 1162 0 c 2-1 --> 1 c (-b^{1, 1149}_2 ∧ b^{1, 1149}_1 ∧ -b^{1, 1149}_0 ∧ -p_1149) -> (-b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ b^{1, 1150}_0) c in CNF: c b^{1, 1149}_2 ∨ -b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ p_1149 ∨ -b^{1, 1150}_2 c b^{1, 1149}_2 ∨ -b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ p_1149 ∨ -b^{1, 1150}_1 c b^{1, 1149}_2 ∨ -b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ p_1149 ∨ b^{1, 1150}_0 c in DIMACS: 4607 -4608 4609 1149 -4610 0 4607 -4608 4609 1149 -4611 0 4607 -4608 4609 1149 4612 0 c 1-1 --> 0 c (-b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ b^{1, 1149}_0 ∧ -p_1149) -> (-b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ -b^{1, 1150}_0) c in CNF: c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ p_1149 ∨ -b^{1, 1150}_2 c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ p_1149 ∨ -b^{1, 1150}_1 c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ p_1149 ∨ -b^{1, 1150}_0 c in DIMACS: 4607 4608 -4609 1149 -4610 0 4607 4608 -4609 1149 -4611 0 4607 4608 -4609 1149 -4612 0 c 0-1 --> -1 c (-b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ -b^{1, 1149}_0 ∧ -p_1149) -> ( b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ b^{1, 1150}_0) c in CNF: c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ p_1149 ∨ b^{1, 1150}_2 c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ p_1149 ∨ -b^{1, 1150}_1 c b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ p_1149 ∨ b^{1, 1150}_0 c in DIMACS: 4607 4608 4609 1149 4610 0 4607 4608 4609 1149 -4611 0 4607 4608 4609 1149 4612 0 c -1-1 --> -2 c ( b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ b^{1, 1149}_0 ∧ -p_1149) -> ( b^{1, 1150}_2 ∧ b^{1, 1150}_1 ∧ -b^{1, 1150}_0) c in CNF: c -b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ p_1149 ∨ b^{1, 1150}_2 c -b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ p_1149 ∨ b^{1, 1150}_1 c -b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ p_1149 ∨ -b^{1, 1150}_0 c in DIMACS: -4607 4608 -4609 1149 4610 0 -4607 4608 -4609 1149 4611 0 -4607 4608 -4609 1149 -4612 0 c -2-1 --> break c ( b^{1, 1149}_2 ∧ b^{1, 1149}_1 ∧ -b^{1, 1149}_0 ∧ -p_1149) -> break c in CNF: c -b^{1, 1149}_2 ∨ -b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ p_1149 ∨ break c in DIMACS: -4607 -4608 4609 1149 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1149}_2 ∧ -b^{1, 1149}_1 ∧ -b^{1, 1149}_0 ∧ true) c in CNF: c -b^{1, 1149}_2 ∨ b^{1, 1149}_1 ∨ b^{1, 1149}_0 ∨ false c in DIMACS: -4607 4608 4609 0 c 3 does not represent an automaton state. c -(-b^{1, 1149}_2 ∧ b^{1, 1149}_1 ∧ b^{1, 1149}_0 ∧ true) c in CNF: c b^{1, 1149}_2 ∨ -b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ false c in DIMACS: 4607 -4608 -4609 0 c -3 does not represent an automaton state. c -( b^{1, 1149}_2 ∧ b^{1, 1149}_1 ∧ b^{1, 1149}_0 ∧ true) c in CNF: c -b^{1, 1149}_2 ∨ -b^{1, 1149}_1 ∨ -b^{1, 1149}_0 ∨ false c in DIMACS: -4607 -4608 -4609 0 c i = 1150 c -2+1 --> -1 c ( b^{1, 1150}_2 ∧ b^{1, 1150}_1 ∧ -b^{1, 1150}_0 ∧ p_1150) -> ( b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ b^{1, 1151}_0) c in CNF: c -b^{1, 1150}_2 ∨ -b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ -p_1150 ∨ b^{1, 1151}_2 c -b^{1, 1150}_2 ∨ -b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ -p_1150 ∨ -b^{1, 1151}_1 c -b^{1, 1150}_2 ∨ -b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ -p_1150 ∨ b^{1, 1151}_0 c in DIMACS: -4610 -4611 4612 -1150 4613 0 -4610 -4611 4612 -1150 -4614 0 -4610 -4611 4612 -1150 4615 0 c -1+1 --> 0 c ( b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ b^{1, 1150}_0 ∧ p_1150) -> (-b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ -b^{1, 1151}_0) c in CNF: c -b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ -p_1150 ∨ -b^{1, 1151}_2 c -b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ -p_1150 ∨ -b^{1, 1151}_1 c -b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ -p_1150 ∨ -b^{1, 1151}_0 c in DIMACS: -4610 4611 -4612 -1150 -4613 0 -4610 4611 -4612 -1150 -4614 0 -4610 4611 -4612 -1150 -4615 0 c 0+1 --> 1 c (-b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ -b^{1, 1150}_0 ∧ p_1150) -> (-b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ b^{1, 1151}_0) c in CNF: c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ -p_1150 ∨ -b^{1, 1151}_2 c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ -p_1150 ∨ -b^{1, 1151}_1 c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ -p_1150 ∨ b^{1, 1151}_0 c in DIMACS: 4610 4611 4612 -1150 -4613 0 4610 4611 4612 -1150 -4614 0 4610 4611 4612 -1150 4615 0 c 1+1 --> 2 c (-b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ b^{1, 1150}_0 ∧ p_1150) -> (-b^{1, 1151}_2 ∧ b^{1, 1151}_1 ∧ -b^{1, 1151}_0) c in CNF: c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ -p_1150 ∨ -b^{1, 1151}_2 c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ -p_1150 ∨ b^{1, 1151}_1 c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ -p_1150 ∨ -b^{1, 1151}_0 c in DIMACS: 4610 4611 -4612 -1150 -4613 0 4610 4611 -4612 -1150 4614 0 4610 4611 -4612 -1150 -4615 0 c 2+1 --> break c (-b^{1, 1150}_2 ∧ b^{1, 1150}_1 ∧ -b^{1, 1150}_0 ∧ p_1150) -> break c in CNF: c b^{1, 1150}_2 ∨ -b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ -p_1150 ∨ break c in DIMACS: 4610 -4611 4612 -1150 1162 0 c 2-1 --> 1 c (-b^{1, 1150}_2 ∧ b^{1, 1150}_1 ∧ -b^{1, 1150}_0 ∧ -p_1150) -> (-b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ b^{1, 1151}_0) c in CNF: c b^{1, 1150}_2 ∨ -b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ p_1150 ∨ -b^{1, 1151}_2 c b^{1, 1150}_2 ∨ -b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ p_1150 ∨ -b^{1, 1151}_1 c b^{1, 1150}_2 ∨ -b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ p_1150 ∨ b^{1, 1151}_0 c in DIMACS: 4610 -4611 4612 1150 -4613 0 4610 -4611 4612 1150 -4614 0 4610 -4611 4612 1150 4615 0 c 1-1 --> 0 c (-b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ b^{1, 1150}_0 ∧ -p_1150) -> (-b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ -b^{1, 1151}_0) c in CNF: c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ p_1150 ∨ -b^{1, 1151}_2 c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ p_1150 ∨ -b^{1, 1151}_1 c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ p_1150 ∨ -b^{1, 1151}_0 c in DIMACS: 4610 4611 -4612 1150 -4613 0 4610 4611 -4612 1150 -4614 0 4610 4611 -4612 1150 -4615 0 c 0-1 --> -1 c (-b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ -b^{1, 1150}_0 ∧ -p_1150) -> ( b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ b^{1, 1151}_0) c in CNF: c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ p_1150 ∨ b^{1, 1151}_2 c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ p_1150 ∨ -b^{1, 1151}_1 c b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ p_1150 ∨ b^{1, 1151}_0 c in DIMACS: 4610 4611 4612 1150 4613 0 4610 4611 4612 1150 -4614 0 4610 4611 4612 1150 4615 0 c -1-1 --> -2 c ( b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ b^{1, 1150}_0 ∧ -p_1150) -> ( b^{1, 1151}_2 ∧ b^{1, 1151}_1 ∧ -b^{1, 1151}_0) c in CNF: c -b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ p_1150 ∨ b^{1, 1151}_2 c -b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ p_1150 ∨ b^{1, 1151}_1 c -b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ p_1150 ∨ -b^{1, 1151}_0 c in DIMACS: -4610 4611 -4612 1150 4613 0 -4610 4611 -4612 1150 4614 0 -4610 4611 -4612 1150 -4615 0 c -2-1 --> break c ( b^{1, 1150}_2 ∧ b^{1, 1150}_1 ∧ -b^{1, 1150}_0 ∧ -p_1150) -> break c in CNF: c -b^{1, 1150}_2 ∨ -b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ p_1150 ∨ break c in DIMACS: -4610 -4611 4612 1150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1150}_2 ∧ -b^{1, 1150}_1 ∧ -b^{1, 1150}_0 ∧ true) c in CNF: c -b^{1, 1150}_2 ∨ b^{1, 1150}_1 ∨ b^{1, 1150}_0 ∨ false c in DIMACS: -4610 4611 4612 0 c 3 does not represent an automaton state. c -(-b^{1, 1150}_2 ∧ b^{1, 1150}_1 ∧ b^{1, 1150}_0 ∧ true) c in CNF: c b^{1, 1150}_2 ∨ -b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ false c in DIMACS: 4610 -4611 -4612 0 c -3 does not represent an automaton state. c -( b^{1, 1150}_2 ∧ b^{1, 1150}_1 ∧ b^{1, 1150}_0 ∧ true) c in CNF: c -b^{1, 1150}_2 ∨ -b^{1, 1150}_1 ∨ -b^{1, 1150}_0 ∨ false c in DIMACS: -4610 -4611 -4612 0 c i = 1151 c -2+1 --> -1 c ( b^{1, 1151}_2 ∧ b^{1, 1151}_1 ∧ -b^{1, 1151}_0 ∧ p_1151) -> ( b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ b^{1, 1152}_0) c in CNF: c -b^{1, 1151}_2 ∨ -b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ -p_1151 ∨ b^{1, 1152}_2 c -b^{1, 1151}_2 ∨ -b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ -p_1151 ∨ -b^{1, 1152}_1 c -b^{1, 1151}_2 ∨ -b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ -p_1151 ∨ b^{1, 1152}_0 c in DIMACS: -4613 -4614 4615 -1151 4616 0 -4613 -4614 4615 -1151 -4617 0 -4613 -4614 4615 -1151 4618 0 c -1+1 --> 0 c ( b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ b^{1, 1151}_0 ∧ p_1151) -> (-b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ -b^{1, 1152}_0) c in CNF: c -b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ -p_1151 ∨ -b^{1, 1152}_2 c -b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ -p_1151 ∨ -b^{1, 1152}_1 c -b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ -p_1151 ∨ -b^{1, 1152}_0 c in DIMACS: -4613 4614 -4615 -1151 -4616 0 -4613 4614 -4615 -1151 -4617 0 -4613 4614 -4615 -1151 -4618 0 c 0+1 --> 1 c (-b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ -b^{1, 1151}_0 ∧ p_1151) -> (-b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ b^{1, 1152}_0) c in CNF: c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ -p_1151 ∨ -b^{1, 1152}_2 c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ -p_1151 ∨ -b^{1, 1152}_1 c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ -p_1151 ∨ b^{1, 1152}_0 c in DIMACS: 4613 4614 4615 -1151 -4616 0 4613 4614 4615 -1151 -4617 0 4613 4614 4615 -1151 4618 0 c 1+1 --> 2 c (-b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ b^{1, 1151}_0 ∧ p_1151) -> (-b^{1, 1152}_2 ∧ b^{1, 1152}_1 ∧ -b^{1, 1152}_0) c in CNF: c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ -p_1151 ∨ -b^{1, 1152}_2 c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ -p_1151 ∨ b^{1, 1152}_1 c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ -p_1151 ∨ -b^{1, 1152}_0 c in DIMACS: 4613 4614 -4615 -1151 -4616 0 4613 4614 -4615 -1151 4617 0 4613 4614 -4615 -1151 -4618 0 c 2+1 --> break c (-b^{1, 1151}_2 ∧ b^{1, 1151}_1 ∧ -b^{1, 1151}_0 ∧ p_1151) -> break c in CNF: c b^{1, 1151}_2 ∨ -b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ -p_1151 ∨ break c in DIMACS: 4613 -4614 4615 -1151 1162 0 c 2-1 --> 1 c (-b^{1, 1151}_2 ∧ b^{1, 1151}_1 ∧ -b^{1, 1151}_0 ∧ -p_1151) -> (-b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ b^{1, 1152}_0) c in CNF: c b^{1, 1151}_2 ∨ -b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ p_1151 ∨ -b^{1, 1152}_2 c b^{1, 1151}_2 ∨ -b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ p_1151 ∨ -b^{1, 1152}_1 c b^{1, 1151}_2 ∨ -b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ p_1151 ∨ b^{1, 1152}_0 c in DIMACS: 4613 -4614 4615 1151 -4616 0 4613 -4614 4615 1151 -4617 0 4613 -4614 4615 1151 4618 0 c 1-1 --> 0 c (-b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ b^{1, 1151}_0 ∧ -p_1151) -> (-b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ -b^{1, 1152}_0) c in CNF: c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ p_1151 ∨ -b^{1, 1152}_2 c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ p_1151 ∨ -b^{1, 1152}_1 c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ p_1151 ∨ -b^{1, 1152}_0 c in DIMACS: 4613 4614 -4615 1151 -4616 0 4613 4614 -4615 1151 -4617 0 4613 4614 -4615 1151 -4618 0 c 0-1 --> -1 c (-b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ -b^{1, 1151}_0 ∧ -p_1151) -> ( b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ b^{1, 1152}_0) c in CNF: c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ p_1151 ∨ b^{1, 1152}_2 c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ p_1151 ∨ -b^{1, 1152}_1 c b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ p_1151 ∨ b^{1, 1152}_0 c in DIMACS: 4613 4614 4615 1151 4616 0 4613 4614 4615 1151 -4617 0 4613 4614 4615 1151 4618 0 c -1-1 --> -2 c ( b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ b^{1, 1151}_0 ∧ -p_1151) -> ( b^{1, 1152}_2 ∧ b^{1, 1152}_1 ∧ -b^{1, 1152}_0) c in CNF: c -b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ p_1151 ∨ b^{1, 1152}_2 c -b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ p_1151 ∨ b^{1, 1152}_1 c -b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ p_1151 ∨ -b^{1, 1152}_0 c in DIMACS: -4613 4614 -4615 1151 4616 0 -4613 4614 -4615 1151 4617 0 -4613 4614 -4615 1151 -4618 0 c -2-1 --> break c ( b^{1, 1151}_2 ∧ b^{1, 1151}_1 ∧ -b^{1, 1151}_0 ∧ -p_1151) -> break c in CNF: c -b^{1, 1151}_2 ∨ -b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ p_1151 ∨ break c in DIMACS: -4613 -4614 4615 1151 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1151}_2 ∧ -b^{1, 1151}_1 ∧ -b^{1, 1151}_0 ∧ true) c in CNF: c -b^{1, 1151}_2 ∨ b^{1, 1151}_1 ∨ b^{1, 1151}_0 ∨ false c in DIMACS: -4613 4614 4615 0 c 3 does not represent an automaton state. c -(-b^{1, 1151}_2 ∧ b^{1, 1151}_1 ∧ b^{1, 1151}_0 ∧ true) c in CNF: c b^{1, 1151}_2 ∨ -b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ false c in DIMACS: 4613 -4614 -4615 0 c -3 does not represent an automaton state. c -( b^{1, 1151}_2 ∧ b^{1, 1151}_1 ∧ b^{1, 1151}_0 ∧ true) c in CNF: c -b^{1, 1151}_2 ∨ -b^{1, 1151}_1 ∨ -b^{1, 1151}_0 ∨ false c in DIMACS: -4613 -4614 -4615 0 c i = 1152 c -2+1 --> -1 c ( b^{1, 1152}_2 ∧ b^{1, 1152}_1 ∧ -b^{1, 1152}_0 ∧ p_1152) -> ( b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ b^{1, 1153}_0) c in CNF: c -b^{1, 1152}_2 ∨ -b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ -p_1152 ∨ b^{1, 1153}_2 c -b^{1, 1152}_2 ∨ -b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ -p_1152 ∨ -b^{1, 1153}_1 c -b^{1, 1152}_2 ∨ -b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ -p_1152 ∨ b^{1, 1153}_0 c in DIMACS: -4616 -4617 4618 -1152 4619 0 -4616 -4617 4618 -1152 -4620 0 -4616 -4617 4618 -1152 4621 0 c -1+1 --> 0 c ( b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ b^{1, 1152}_0 ∧ p_1152) -> (-b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ -b^{1, 1153}_0) c in CNF: c -b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ -p_1152 ∨ -b^{1, 1153}_2 c -b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ -p_1152 ∨ -b^{1, 1153}_1 c -b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ -p_1152 ∨ -b^{1, 1153}_0 c in DIMACS: -4616 4617 -4618 -1152 -4619 0 -4616 4617 -4618 -1152 -4620 0 -4616 4617 -4618 -1152 -4621 0 c 0+1 --> 1 c (-b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ -b^{1, 1152}_0 ∧ p_1152) -> (-b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ b^{1, 1153}_0) c in CNF: c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ -p_1152 ∨ -b^{1, 1153}_2 c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ -p_1152 ∨ -b^{1, 1153}_1 c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ -p_1152 ∨ b^{1, 1153}_0 c in DIMACS: 4616 4617 4618 -1152 -4619 0 4616 4617 4618 -1152 -4620 0 4616 4617 4618 -1152 4621 0 c 1+1 --> 2 c (-b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ b^{1, 1152}_0 ∧ p_1152) -> (-b^{1, 1153}_2 ∧ b^{1, 1153}_1 ∧ -b^{1, 1153}_0) c in CNF: c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ -p_1152 ∨ -b^{1, 1153}_2 c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ -p_1152 ∨ b^{1, 1153}_1 c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ -p_1152 ∨ -b^{1, 1153}_0 c in DIMACS: 4616 4617 -4618 -1152 -4619 0 4616 4617 -4618 -1152 4620 0 4616 4617 -4618 -1152 -4621 0 c 2+1 --> break c (-b^{1, 1152}_2 ∧ b^{1, 1152}_1 ∧ -b^{1, 1152}_0 ∧ p_1152) -> break c in CNF: c b^{1, 1152}_2 ∨ -b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ -p_1152 ∨ break c in DIMACS: 4616 -4617 4618 -1152 1162 0 c 2-1 --> 1 c (-b^{1, 1152}_2 ∧ b^{1, 1152}_1 ∧ -b^{1, 1152}_0 ∧ -p_1152) -> (-b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ b^{1, 1153}_0) c in CNF: c b^{1, 1152}_2 ∨ -b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ p_1152 ∨ -b^{1, 1153}_2 c b^{1, 1152}_2 ∨ -b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ p_1152 ∨ -b^{1, 1153}_1 c b^{1, 1152}_2 ∨ -b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ p_1152 ∨ b^{1, 1153}_0 c in DIMACS: 4616 -4617 4618 1152 -4619 0 4616 -4617 4618 1152 -4620 0 4616 -4617 4618 1152 4621 0 c 1-1 --> 0 c (-b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ b^{1, 1152}_0 ∧ -p_1152) -> (-b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ -b^{1, 1153}_0) c in CNF: c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ p_1152 ∨ -b^{1, 1153}_2 c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ p_1152 ∨ -b^{1, 1153}_1 c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ p_1152 ∨ -b^{1, 1153}_0 c in DIMACS: 4616 4617 -4618 1152 -4619 0 4616 4617 -4618 1152 -4620 0 4616 4617 -4618 1152 -4621 0 c 0-1 --> -1 c (-b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ -b^{1, 1152}_0 ∧ -p_1152) -> ( b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ b^{1, 1153}_0) c in CNF: c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ p_1152 ∨ b^{1, 1153}_2 c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ p_1152 ∨ -b^{1, 1153}_1 c b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ p_1152 ∨ b^{1, 1153}_0 c in DIMACS: 4616 4617 4618 1152 4619 0 4616 4617 4618 1152 -4620 0 4616 4617 4618 1152 4621 0 c -1-1 --> -2 c ( b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ b^{1, 1152}_0 ∧ -p_1152) -> ( b^{1, 1153}_2 ∧ b^{1, 1153}_1 ∧ -b^{1, 1153}_0) c in CNF: c -b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ p_1152 ∨ b^{1, 1153}_2 c -b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ p_1152 ∨ b^{1, 1153}_1 c -b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ p_1152 ∨ -b^{1, 1153}_0 c in DIMACS: -4616 4617 -4618 1152 4619 0 -4616 4617 -4618 1152 4620 0 -4616 4617 -4618 1152 -4621 0 c -2-1 --> break c ( b^{1, 1152}_2 ∧ b^{1, 1152}_1 ∧ -b^{1, 1152}_0 ∧ -p_1152) -> break c in CNF: c -b^{1, 1152}_2 ∨ -b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ p_1152 ∨ break c in DIMACS: -4616 -4617 4618 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1152}_2 ∧ -b^{1, 1152}_1 ∧ -b^{1, 1152}_0 ∧ true) c in CNF: c -b^{1, 1152}_2 ∨ b^{1, 1152}_1 ∨ b^{1, 1152}_0 ∨ false c in DIMACS: -4616 4617 4618 0 c 3 does not represent an automaton state. c -(-b^{1, 1152}_2 ∧ b^{1, 1152}_1 ∧ b^{1, 1152}_0 ∧ true) c in CNF: c b^{1, 1152}_2 ∨ -b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ false c in DIMACS: 4616 -4617 -4618 0 c -3 does not represent an automaton state. c -( b^{1, 1152}_2 ∧ b^{1, 1152}_1 ∧ b^{1, 1152}_0 ∧ true) c in CNF: c -b^{1, 1152}_2 ∨ -b^{1, 1152}_1 ∨ -b^{1, 1152}_0 ∨ false c in DIMACS: -4616 -4617 -4618 0 c i = 1153 c -2+1 --> -1 c ( b^{1, 1153}_2 ∧ b^{1, 1153}_1 ∧ -b^{1, 1153}_0 ∧ p_1153) -> ( b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ b^{1, 1154}_0) c in CNF: c -b^{1, 1153}_2 ∨ -b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ -p_1153 ∨ b^{1, 1154}_2 c -b^{1, 1153}_2 ∨ -b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ -p_1153 ∨ -b^{1, 1154}_1 c -b^{1, 1153}_2 ∨ -b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ -p_1153 ∨ b^{1, 1154}_0 c in DIMACS: -4619 -4620 4621 -1153 4622 0 -4619 -4620 4621 -1153 -4623 0 -4619 -4620 4621 -1153 4624 0 c -1+1 --> 0 c ( b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ b^{1, 1153}_0 ∧ p_1153) -> (-b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ -b^{1, 1154}_0) c in CNF: c -b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ -p_1153 ∨ -b^{1, 1154}_2 c -b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ -p_1153 ∨ -b^{1, 1154}_1 c -b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ -p_1153 ∨ -b^{1, 1154}_0 c in DIMACS: -4619 4620 -4621 -1153 -4622 0 -4619 4620 -4621 -1153 -4623 0 -4619 4620 -4621 -1153 -4624 0 c 0+1 --> 1 c (-b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ -b^{1, 1153}_0 ∧ p_1153) -> (-b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ b^{1, 1154}_0) c in CNF: c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ -p_1153 ∨ -b^{1, 1154}_2 c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ -p_1153 ∨ -b^{1, 1154}_1 c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ -p_1153 ∨ b^{1, 1154}_0 c in DIMACS: 4619 4620 4621 -1153 -4622 0 4619 4620 4621 -1153 -4623 0 4619 4620 4621 -1153 4624 0 c 1+1 --> 2 c (-b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ b^{1, 1153}_0 ∧ p_1153) -> (-b^{1, 1154}_2 ∧ b^{1, 1154}_1 ∧ -b^{1, 1154}_0) c in CNF: c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ -p_1153 ∨ -b^{1, 1154}_2 c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ -p_1153 ∨ b^{1, 1154}_1 c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ -p_1153 ∨ -b^{1, 1154}_0 c in DIMACS: 4619 4620 -4621 -1153 -4622 0 4619 4620 -4621 -1153 4623 0 4619 4620 -4621 -1153 -4624 0 c 2+1 --> break c (-b^{1, 1153}_2 ∧ b^{1, 1153}_1 ∧ -b^{1, 1153}_0 ∧ p_1153) -> break c in CNF: c b^{1, 1153}_2 ∨ -b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ -p_1153 ∨ break c in DIMACS: 4619 -4620 4621 -1153 1162 0 c 2-1 --> 1 c (-b^{1, 1153}_2 ∧ b^{1, 1153}_1 ∧ -b^{1, 1153}_0 ∧ -p_1153) -> (-b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ b^{1, 1154}_0) c in CNF: c b^{1, 1153}_2 ∨ -b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ p_1153 ∨ -b^{1, 1154}_2 c b^{1, 1153}_2 ∨ -b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ p_1153 ∨ -b^{1, 1154}_1 c b^{1, 1153}_2 ∨ -b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ p_1153 ∨ b^{1, 1154}_0 c in DIMACS: 4619 -4620 4621 1153 -4622 0 4619 -4620 4621 1153 -4623 0 4619 -4620 4621 1153 4624 0 c 1-1 --> 0 c (-b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ b^{1, 1153}_0 ∧ -p_1153) -> (-b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ -b^{1, 1154}_0) c in CNF: c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ p_1153 ∨ -b^{1, 1154}_2 c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ p_1153 ∨ -b^{1, 1154}_1 c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ p_1153 ∨ -b^{1, 1154}_0 c in DIMACS: 4619 4620 -4621 1153 -4622 0 4619 4620 -4621 1153 -4623 0 4619 4620 -4621 1153 -4624 0 c 0-1 --> -1 c (-b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ -b^{1, 1153}_0 ∧ -p_1153) -> ( b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ b^{1, 1154}_0) c in CNF: c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ p_1153 ∨ b^{1, 1154}_2 c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ p_1153 ∨ -b^{1, 1154}_1 c b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ p_1153 ∨ b^{1, 1154}_0 c in DIMACS: 4619 4620 4621 1153 4622 0 4619 4620 4621 1153 -4623 0 4619 4620 4621 1153 4624 0 c -1-1 --> -2 c ( b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ b^{1, 1153}_0 ∧ -p_1153) -> ( b^{1, 1154}_2 ∧ b^{1, 1154}_1 ∧ -b^{1, 1154}_0) c in CNF: c -b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ p_1153 ∨ b^{1, 1154}_2 c -b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ p_1153 ∨ b^{1, 1154}_1 c -b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ p_1153 ∨ -b^{1, 1154}_0 c in DIMACS: -4619 4620 -4621 1153 4622 0 -4619 4620 -4621 1153 4623 0 -4619 4620 -4621 1153 -4624 0 c -2-1 --> break c ( b^{1, 1153}_2 ∧ b^{1, 1153}_1 ∧ -b^{1, 1153}_0 ∧ -p_1153) -> break c in CNF: c -b^{1, 1153}_2 ∨ -b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ p_1153 ∨ break c in DIMACS: -4619 -4620 4621 1153 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1153}_2 ∧ -b^{1, 1153}_1 ∧ -b^{1, 1153}_0 ∧ true) c in CNF: c -b^{1, 1153}_2 ∨ b^{1, 1153}_1 ∨ b^{1, 1153}_0 ∨ false c in DIMACS: -4619 4620 4621 0 c 3 does not represent an automaton state. c -(-b^{1, 1153}_2 ∧ b^{1, 1153}_1 ∧ b^{1, 1153}_0 ∧ true) c in CNF: c b^{1, 1153}_2 ∨ -b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ false c in DIMACS: 4619 -4620 -4621 0 c -3 does not represent an automaton state. c -( b^{1, 1153}_2 ∧ b^{1, 1153}_1 ∧ b^{1, 1153}_0 ∧ true) c in CNF: c -b^{1, 1153}_2 ∨ -b^{1, 1153}_1 ∨ -b^{1, 1153}_0 ∨ false c in DIMACS: -4619 -4620 -4621 0 c i = 1154 c -2+1 --> -1 c ( b^{1, 1154}_2 ∧ b^{1, 1154}_1 ∧ -b^{1, 1154}_0 ∧ p_1154) -> ( b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ b^{1, 1155}_0) c in CNF: c -b^{1, 1154}_2 ∨ -b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ -p_1154 ∨ b^{1, 1155}_2 c -b^{1, 1154}_2 ∨ -b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ -p_1154 ∨ -b^{1, 1155}_1 c -b^{1, 1154}_2 ∨ -b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ -p_1154 ∨ b^{1, 1155}_0 c in DIMACS: -4622 -4623 4624 -1154 4625 0 -4622 -4623 4624 -1154 -4626 0 -4622 -4623 4624 -1154 4627 0 c -1+1 --> 0 c ( b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ b^{1, 1154}_0 ∧ p_1154) -> (-b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ -b^{1, 1155}_0) c in CNF: c -b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ -p_1154 ∨ -b^{1, 1155}_2 c -b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ -p_1154 ∨ -b^{1, 1155}_1 c -b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ -p_1154 ∨ -b^{1, 1155}_0 c in DIMACS: -4622 4623 -4624 -1154 -4625 0 -4622 4623 -4624 -1154 -4626 0 -4622 4623 -4624 -1154 -4627 0 c 0+1 --> 1 c (-b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ -b^{1, 1154}_0 ∧ p_1154) -> (-b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ b^{1, 1155}_0) c in CNF: c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ -p_1154 ∨ -b^{1, 1155}_2 c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ -p_1154 ∨ -b^{1, 1155}_1 c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ -p_1154 ∨ b^{1, 1155}_0 c in DIMACS: 4622 4623 4624 -1154 -4625 0 4622 4623 4624 -1154 -4626 0 4622 4623 4624 -1154 4627 0 c 1+1 --> 2 c (-b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ b^{1, 1154}_0 ∧ p_1154) -> (-b^{1, 1155}_2 ∧ b^{1, 1155}_1 ∧ -b^{1, 1155}_0) c in CNF: c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ -p_1154 ∨ -b^{1, 1155}_2 c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ -p_1154 ∨ b^{1, 1155}_1 c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ -p_1154 ∨ -b^{1, 1155}_0 c in DIMACS: 4622 4623 -4624 -1154 -4625 0 4622 4623 -4624 -1154 4626 0 4622 4623 -4624 -1154 -4627 0 c 2+1 --> break c (-b^{1, 1154}_2 ∧ b^{1, 1154}_1 ∧ -b^{1, 1154}_0 ∧ p_1154) -> break c in CNF: c b^{1, 1154}_2 ∨ -b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ -p_1154 ∨ break c in DIMACS: 4622 -4623 4624 -1154 1162 0 c 2-1 --> 1 c (-b^{1, 1154}_2 ∧ b^{1, 1154}_1 ∧ -b^{1, 1154}_0 ∧ -p_1154) -> (-b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ b^{1, 1155}_0) c in CNF: c b^{1, 1154}_2 ∨ -b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ p_1154 ∨ -b^{1, 1155}_2 c b^{1, 1154}_2 ∨ -b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ p_1154 ∨ -b^{1, 1155}_1 c b^{1, 1154}_2 ∨ -b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ p_1154 ∨ b^{1, 1155}_0 c in DIMACS: 4622 -4623 4624 1154 -4625 0 4622 -4623 4624 1154 -4626 0 4622 -4623 4624 1154 4627 0 c 1-1 --> 0 c (-b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ b^{1, 1154}_0 ∧ -p_1154) -> (-b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ -b^{1, 1155}_0) c in CNF: c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ p_1154 ∨ -b^{1, 1155}_2 c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ p_1154 ∨ -b^{1, 1155}_1 c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ p_1154 ∨ -b^{1, 1155}_0 c in DIMACS: 4622 4623 -4624 1154 -4625 0 4622 4623 -4624 1154 -4626 0 4622 4623 -4624 1154 -4627 0 c 0-1 --> -1 c (-b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ -b^{1, 1154}_0 ∧ -p_1154) -> ( b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ b^{1, 1155}_0) c in CNF: c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ p_1154 ∨ b^{1, 1155}_2 c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ p_1154 ∨ -b^{1, 1155}_1 c b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ p_1154 ∨ b^{1, 1155}_0 c in DIMACS: 4622 4623 4624 1154 4625 0 4622 4623 4624 1154 -4626 0 4622 4623 4624 1154 4627 0 c -1-1 --> -2 c ( b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ b^{1, 1154}_0 ∧ -p_1154) -> ( b^{1, 1155}_2 ∧ b^{1, 1155}_1 ∧ -b^{1, 1155}_0) c in CNF: c -b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ p_1154 ∨ b^{1, 1155}_2 c -b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ p_1154 ∨ b^{1, 1155}_1 c -b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ p_1154 ∨ -b^{1, 1155}_0 c in DIMACS: -4622 4623 -4624 1154 4625 0 -4622 4623 -4624 1154 4626 0 -4622 4623 -4624 1154 -4627 0 c -2-1 --> break c ( b^{1, 1154}_2 ∧ b^{1, 1154}_1 ∧ -b^{1, 1154}_0 ∧ -p_1154) -> break c in CNF: c -b^{1, 1154}_2 ∨ -b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ p_1154 ∨ break c in DIMACS: -4622 -4623 4624 1154 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1154}_2 ∧ -b^{1, 1154}_1 ∧ -b^{1, 1154}_0 ∧ true) c in CNF: c -b^{1, 1154}_2 ∨ b^{1, 1154}_1 ∨ b^{1, 1154}_0 ∨ false c in DIMACS: -4622 4623 4624 0 c 3 does not represent an automaton state. c -(-b^{1, 1154}_2 ∧ b^{1, 1154}_1 ∧ b^{1, 1154}_0 ∧ true) c in CNF: c b^{1, 1154}_2 ∨ -b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ false c in DIMACS: 4622 -4623 -4624 0 c -3 does not represent an automaton state. c -( b^{1, 1154}_2 ∧ b^{1, 1154}_1 ∧ b^{1, 1154}_0 ∧ true) c in CNF: c -b^{1, 1154}_2 ∨ -b^{1, 1154}_1 ∨ -b^{1, 1154}_0 ∨ false c in DIMACS: -4622 -4623 -4624 0 c i = 1155 c -2+1 --> -1 c ( b^{1, 1155}_2 ∧ b^{1, 1155}_1 ∧ -b^{1, 1155}_0 ∧ p_1155) -> ( b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ b^{1, 1156}_0) c in CNF: c -b^{1, 1155}_2 ∨ -b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ -p_1155 ∨ b^{1, 1156}_2 c -b^{1, 1155}_2 ∨ -b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ -p_1155 ∨ -b^{1, 1156}_1 c -b^{1, 1155}_2 ∨ -b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ -p_1155 ∨ b^{1, 1156}_0 c in DIMACS: -4625 -4626 4627 -1155 4628 0 -4625 -4626 4627 -1155 -4629 0 -4625 -4626 4627 -1155 4630 0 c -1+1 --> 0 c ( b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ b^{1, 1155}_0 ∧ p_1155) -> (-b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ -b^{1, 1156}_0) c in CNF: c -b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ -p_1155 ∨ -b^{1, 1156}_2 c -b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ -p_1155 ∨ -b^{1, 1156}_1 c -b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ -p_1155 ∨ -b^{1, 1156}_0 c in DIMACS: -4625 4626 -4627 -1155 -4628 0 -4625 4626 -4627 -1155 -4629 0 -4625 4626 -4627 -1155 -4630 0 c 0+1 --> 1 c (-b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ -b^{1, 1155}_0 ∧ p_1155) -> (-b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ b^{1, 1156}_0) c in CNF: c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ -p_1155 ∨ -b^{1, 1156}_2 c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ -p_1155 ∨ -b^{1, 1156}_1 c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ -p_1155 ∨ b^{1, 1156}_0 c in DIMACS: 4625 4626 4627 -1155 -4628 0 4625 4626 4627 -1155 -4629 0 4625 4626 4627 -1155 4630 0 c 1+1 --> 2 c (-b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ b^{1, 1155}_0 ∧ p_1155) -> (-b^{1, 1156}_2 ∧ b^{1, 1156}_1 ∧ -b^{1, 1156}_0) c in CNF: c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ -p_1155 ∨ -b^{1, 1156}_2 c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ -p_1155 ∨ b^{1, 1156}_1 c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ -p_1155 ∨ -b^{1, 1156}_0 c in DIMACS: 4625 4626 -4627 -1155 -4628 0 4625 4626 -4627 -1155 4629 0 4625 4626 -4627 -1155 -4630 0 c 2+1 --> break c (-b^{1, 1155}_2 ∧ b^{1, 1155}_1 ∧ -b^{1, 1155}_0 ∧ p_1155) -> break c in CNF: c b^{1, 1155}_2 ∨ -b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ -p_1155 ∨ break c in DIMACS: 4625 -4626 4627 -1155 1162 0 c 2-1 --> 1 c (-b^{1, 1155}_2 ∧ b^{1, 1155}_1 ∧ -b^{1, 1155}_0 ∧ -p_1155) -> (-b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ b^{1, 1156}_0) c in CNF: c b^{1, 1155}_2 ∨ -b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ p_1155 ∨ -b^{1, 1156}_2 c b^{1, 1155}_2 ∨ -b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ p_1155 ∨ -b^{1, 1156}_1 c b^{1, 1155}_2 ∨ -b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ p_1155 ∨ b^{1, 1156}_0 c in DIMACS: 4625 -4626 4627 1155 -4628 0 4625 -4626 4627 1155 -4629 0 4625 -4626 4627 1155 4630 0 c 1-1 --> 0 c (-b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ b^{1, 1155}_0 ∧ -p_1155) -> (-b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ -b^{1, 1156}_0) c in CNF: c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ p_1155 ∨ -b^{1, 1156}_2 c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ p_1155 ∨ -b^{1, 1156}_1 c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ p_1155 ∨ -b^{1, 1156}_0 c in DIMACS: 4625 4626 -4627 1155 -4628 0 4625 4626 -4627 1155 -4629 0 4625 4626 -4627 1155 -4630 0 c 0-1 --> -1 c (-b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ -b^{1, 1155}_0 ∧ -p_1155) -> ( b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ b^{1, 1156}_0) c in CNF: c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ p_1155 ∨ b^{1, 1156}_2 c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ p_1155 ∨ -b^{1, 1156}_1 c b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ p_1155 ∨ b^{1, 1156}_0 c in DIMACS: 4625 4626 4627 1155 4628 0 4625 4626 4627 1155 -4629 0 4625 4626 4627 1155 4630 0 c -1-1 --> -2 c ( b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ b^{1, 1155}_0 ∧ -p_1155) -> ( b^{1, 1156}_2 ∧ b^{1, 1156}_1 ∧ -b^{1, 1156}_0) c in CNF: c -b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ p_1155 ∨ b^{1, 1156}_2 c -b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ p_1155 ∨ b^{1, 1156}_1 c -b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ p_1155 ∨ -b^{1, 1156}_0 c in DIMACS: -4625 4626 -4627 1155 4628 0 -4625 4626 -4627 1155 4629 0 -4625 4626 -4627 1155 -4630 0 c -2-1 --> break c ( b^{1, 1155}_2 ∧ b^{1, 1155}_1 ∧ -b^{1, 1155}_0 ∧ -p_1155) -> break c in CNF: c -b^{1, 1155}_2 ∨ -b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ p_1155 ∨ break c in DIMACS: -4625 -4626 4627 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1155}_2 ∧ -b^{1, 1155}_1 ∧ -b^{1, 1155}_0 ∧ true) c in CNF: c -b^{1, 1155}_2 ∨ b^{1, 1155}_1 ∨ b^{1, 1155}_0 ∨ false c in DIMACS: -4625 4626 4627 0 c 3 does not represent an automaton state. c -(-b^{1, 1155}_2 ∧ b^{1, 1155}_1 ∧ b^{1, 1155}_0 ∧ true) c in CNF: c b^{1, 1155}_2 ∨ -b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ false c in DIMACS: 4625 -4626 -4627 0 c -3 does not represent an automaton state. c -( b^{1, 1155}_2 ∧ b^{1, 1155}_1 ∧ b^{1, 1155}_0 ∧ true) c in CNF: c -b^{1, 1155}_2 ∨ -b^{1, 1155}_1 ∨ -b^{1, 1155}_0 ∨ false c in DIMACS: -4625 -4626 -4627 0 c i = 1156 c -2+1 --> -1 c ( b^{1, 1156}_2 ∧ b^{1, 1156}_1 ∧ -b^{1, 1156}_0 ∧ p_1156) -> ( b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ b^{1, 1157}_0) c in CNF: c -b^{1, 1156}_2 ∨ -b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ -p_1156 ∨ b^{1, 1157}_2 c -b^{1, 1156}_2 ∨ -b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ -p_1156 ∨ -b^{1, 1157}_1 c -b^{1, 1156}_2 ∨ -b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ -p_1156 ∨ b^{1, 1157}_0 c in DIMACS: -4628 -4629 4630 -1156 4631 0 -4628 -4629 4630 -1156 -4632 0 -4628 -4629 4630 -1156 4633 0 c -1+1 --> 0 c ( b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ b^{1, 1156}_0 ∧ p_1156) -> (-b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ -b^{1, 1157}_0) c in CNF: c -b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ -p_1156 ∨ -b^{1, 1157}_2 c -b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ -p_1156 ∨ -b^{1, 1157}_1 c -b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ -p_1156 ∨ -b^{1, 1157}_0 c in DIMACS: -4628 4629 -4630 -1156 -4631 0 -4628 4629 -4630 -1156 -4632 0 -4628 4629 -4630 -1156 -4633 0 c 0+1 --> 1 c (-b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ -b^{1, 1156}_0 ∧ p_1156) -> (-b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ b^{1, 1157}_0) c in CNF: c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ -p_1156 ∨ -b^{1, 1157}_2 c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ -p_1156 ∨ -b^{1, 1157}_1 c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ -p_1156 ∨ b^{1, 1157}_0 c in DIMACS: 4628 4629 4630 -1156 -4631 0 4628 4629 4630 -1156 -4632 0 4628 4629 4630 -1156 4633 0 c 1+1 --> 2 c (-b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ b^{1, 1156}_0 ∧ p_1156) -> (-b^{1, 1157}_2 ∧ b^{1, 1157}_1 ∧ -b^{1, 1157}_0) c in CNF: c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ -p_1156 ∨ -b^{1, 1157}_2 c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ -p_1156 ∨ b^{1, 1157}_1 c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ -p_1156 ∨ -b^{1, 1157}_0 c in DIMACS: 4628 4629 -4630 -1156 -4631 0 4628 4629 -4630 -1156 4632 0 4628 4629 -4630 -1156 -4633 0 c 2+1 --> break c (-b^{1, 1156}_2 ∧ b^{1, 1156}_1 ∧ -b^{1, 1156}_0 ∧ p_1156) -> break c in CNF: c b^{1, 1156}_2 ∨ -b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ -p_1156 ∨ break c in DIMACS: 4628 -4629 4630 -1156 1162 0 c 2-1 --> 1 c (-b^{1, 1156}_2 ∧ b^{1, 1156}_1 ∧ -b^{1, 1156}_0 ∧ -p_1156) -> (-b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ b^{1, 1157}_0) c in CNF: c b^{1, 1156}_2 ∨ -b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ p_1156 ∨ -b^{1, 1157}_2 c b^{1, 1156}_2 ∨ -b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ p_1156 ∨ -b^{1, 1157}_1 c b^{1, 1156}_2 ∨ -b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ p_1156 ∨ b^{1, 1157}_0 c in DIMACS: 4628 -4629 4630 1156 -4631 0 4628 -4629 4630 1156 -4632 0 4628 -4629 4630 1156 4633 0 c 1-1 --> 0 c (-b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ b^{1, 1156}_0 ∧ -p_1156) -> (-b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ -b^{1, 1157}_0) c in CNF: c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ p_1156 ∨ -b^{1, 1157}_2 c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ p_1156 ∨ -b^{1, 1157}_1 c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ p_1156 ∨ -b^{1, 1157}_0 c in DIMACS: 4628 4629 -4630 1156 -4631 0 4628 4629 -4630 1156 -4632 0 4628 4629 -4630 1156 -4633 0 c 0-1 --> -1 c (-b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ -b^{1, 1156}_0 ∧ -p_1156) -> ( b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ b^{1, 1157}_0) c in CNF: c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ p_1156 ∨ b^{1, 1157}_2 c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ p_1156 ∨ -b^{1, 1157}_1 c b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ p_1156 ∨ b^{1, 1157}_0 c in DIMACS: 4628 4629 4630 1156 4631 0 4628 4629 4630 1156 -4632 0 4628 4629 4630 1156 4633 0 c -1-1 --> -2 c ( b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ b^{1, 1156}_0 ∧ -p_1156) -> ( b^{1, 1157}_2 ∧ b^{1, 1157}_1 ∧ -b^{1, 1157}_0) c in CNF: c -b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ p_1156 ∨ b^{1, 1157}_2 c -b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ p_1156 ∨ b^{1, 1157}_1 c -b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ p_1156 ∨ -b^{1, 1157}_0 c in DIMACS: -4628 4629 -4630 1156 4631 0 -4628 4629 -4630 1156 4632 0 -4628 4629 -4630 1156 -4633 0 c -2-1 --> break c ( b^{1, 1156}_2 ∧ b^{1, 1156}_1 ∧ -b^{1, 1156}_0 ∧ -p_1156) -> break c in CNF: c -b^{1, 1156}_2 ∨ -b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ p_1156 ∨ break c in DIMACS: -4628 -4629 4630 1156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1156}_2 ∧ -b^{1, 1156}_1 ∧ -b^{1, 1156}_0 ∧ true) c in CNF: c -b^{1, 1156}_2 ∨ b^{1, 1156}_1 ∨ b^{1, 1156}_0 ∨ false c in DIMACS: -4628 4629 4630 0 c 3 does not represent an automaton state. c -(-b^{1, 1156}_2 ∧ b^{1, 1156}_1 ∧ b^{1, 1156}_0 ∧ true) c in CNF: c b^{1, 1156}_2 ∨ -b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ false c in DIMACS: 4628 -4629 -4630 0 c -3 does not represent an automaton state. c -( b^{1, 1156}_2 ∧ b^{1, 1156}_1 ∧ b^{1, 1156}_0 ∧ true) c in CNF: c -b^{1, 1156}_2 ∨ -b^{1, 1156}_1 ∨ -b^{1, 1156}_0 ∨ false c in DIMACS: -4628 -4629 -4630 0 c i = 1157 c -2+1 --> -1 c ( b^{1, 1157}_2 ∧ b^{1, 1157}_1 ∧ -b^{1, 1157}_0 ∧ p_1157) -> ( b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ b^{1, 1158}_0) c in CNF: c -b^{1, 1157}_2 ∨ -b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ -p_1157 ∨ b^{1, 1158}_2 c -b^{1, 1157}_2 ∨ -b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ -p_1157 ∨ -b^{1, 1158}_1 c -b^{1, 1157}_2 ∨ -b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ -p_1157 ∨ b^{1, 1158}_0 c in DIMACS: -4631 -4632 4633 -1157 4634 0 -4631 -4632 4633 -1157 -4635 0 -4631 -4632 4633 -1157 4636 0 c -1+1 --> 0 c ( b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ b^{1, 1157}_0 ∧ p_1157) -> (-b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ -b^{1, 1158}_0) c in CNF: c -b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ -p_1157 ∨ -b^{1, 1158}_2 c -b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ -p_1157 ∨ -b^{1, 1158}_1 c -b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ -p_1157 ∨ -b^{1, 1158}_0 c in DIMACS: -4631 4632 -4633 -1157 -4634 0 -4631 4632 -4633 -1157 -4635 0 -4631 4632 -4633 -1157 -4636 0 c 0+1 --> 1 c (-b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ -b^{1, 1157}_0 ∧ p_1157) -> (-b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ b^{1, 1158}_0) c in CNF: c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ -p_1157 ∨ -b^{1, 1158}_2 c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ -p_1157 ∨ -b^{1, 1158}_1 c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ -p_1157 ∨ b^{1, 1158}_0 c in DIMACS: 4631 4632 4633 -1157 -4634 0 4631 4632 4633 -1157 -4635 0 4631 4632 4633 -1157 4636 0 c 1+1 --> 2 c (-b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ b^{1, 1157}_0 ∧ p_1157) -> (-b^{1, 1158}_2 ∧ b^{1, 1158}_1 ∧ -b^{1, 1158}_0) c in CNF: c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ -p_1157 ∨ -b^{1, 1158}_2 c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ -p_1157 ∨ b^{1, 1158}_1 c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ -p_1157 ∨ -b^{1, 1158}_0 c in DIMACS: 4631 4632 -4633 -1157 -4634 0 4631 4632 -4633 -1157 4635 0 4631 4632 -4633 -1157 -4636 0 c 2+1 --> break c (-b^{1, 1157}_2 ∧ b^{1, 1157}_1 ∧ -b^{1, 1157}_0 ∧ p_1157) -> break c in CNF: c b^{1, 1157}_2 ∨ -b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ -p_1157 ∨ break c in DIMACS: 4631 -4632 4633 -1157 1162 0 c 2-1 --> 1 c (-b^{1, 1157}_2 ∧ b^{1, 1157}_1 ∧ -b^{1, 1157}_0 ∧ -p_1157) -> (-b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ b^{1, 1158}_0) c in CNF: c b^{1, 1157}_2 ∨ -b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ p_1157 ∨ -b^{1, 1158}_2 c b^{1, 1157}_2 ∨ -b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ p_1157 ∨ -b^{1, 1158}_1 c b^{1, 1157}_2 ∨ -b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ p_1157 ∨ b^{1, 1158}_0 c in DIMACS: 4631 -4632 4633 1157 -4634 0 4631 -4632 4633 1157 -4635 0 4631 -4632 4633 1157 4636 0 c 1-1 --> 0 c (-b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ b^{1, 1157}_0 ∧ -p_1157) -> (-b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ -b^{1, 1158}_0) c in CNF: c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ p_1157 ∨ -b^{1, 1158}_2 c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ p_1157 ∨ -b^{1, 1158}_1 c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ p_1157 ∨ -b^{1, 1158}_0 c in DIMACS: 4631 4632 -4633 1157 -4634 0 4631 4632 -4633 1157 -4635 0 4631 4632 -4633 1157 -4636 0 c 0-1 --> -1 c (-b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ -b^{1, 1157}_0 ∧ -p_1157) -> ( b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ b^{1, 1158}_0) c in CNF: c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ p_1157 ∨ b^{1, 1158}_2 c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ p_1157 ∨ -b^{1, 1158}_1 c b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ p_1157 ∨ b^{1, 1158}_0 c in DIMACS: 4631 4632 4633 1157 4634 0 4631 4632 4633 1157 -4635 0 4631 4632 4633 1157 4636 0 c -1-1 --> -2 c ( b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ b^{1, 1157}_0 ∧ -p_1157) -> ( b^{1, 1158}_2 ∧ b^{1, 1158}_1 ∧ -b^{1, 1158}_0) c in CNF: c -b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ p_1157 ∨ b^{1, 1158}_2 c -b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ p_1157 ∨ b^{1, 1158}_1 c -b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ p_1157 ∨ -b^{1, 1158}_0 c in DIMACS: -4631 4632 -4633 1157 4634 0 -4631 4632 -4633 1157 4635 0 -4631 4632 -4633 1157 -4636 0 c -2-1 --> break c ( b^{1, 1157}_2 ∧ b^{1, 1157}_1 ∧ -b^{1, 1157}_0 ∧ -p_1157) -> break c in CNF: c -b^{1, 1157}_2 ∨ -b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ p_1157 ∨ break c in DIMACS: -4631 -4632 4633 1157 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1157}_2 ∧ -b^{1, 1157}_1 ∧ -b^{1, 1157}_0 ∧ true) c in CNF: c -b^{1, 1157}_2 ∨ b^{1, 1157}_1 ∨ b^{1, 1157}_0 ∨ false c in DIMACS: -4631 4632 4633 0 c 3 does not represent an automaton state. c -(-b^{1, 1157}_2 ∧ b^{1, 1157}_1 ∧ b^{1, 1157}_0 ∧ true) c in CNF: c b^{1, 1157}_2 ∨ -b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ false c in DIMACS: 4631 -4632 -4633 0 c -3 does not represent an automaton state. c -( b^{1, 1157}_2 ∧ b^{1, 1157}_1 ∧ b^{1, 1157}_0 ∧ true) c in CNF: c -b^{1, 1157}_2 ∨ -b^{1, 1157}_1 ∨ -b^{1, 1157}_0 ∨ false c in DIMACS: -4631 -4632 -4633 0 c i = 1158 c -2+1 --> -1 c ( b^{1, 1158}_2 ∧ b^{1, 1158}_1 ∧ -b^{1, 1158}_0 ∧ p_1158) -> ( b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ b^{1, 1159}_0) c in CNF: c -b^{1, 1158}_2 ∨ -b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ -p_1158 ∨ b^{1, 1159}_2 c -b^{1, 1158}_2 ∨ -b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ -p_1158 ∨ -b^{1, 1159}_1 c -b^{1, 1158}_2 ∨ -b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ -p_1158 ∨ b^{1, 1159}_0 c in DIMACS: -4634 -4635 4636 -1158 4637 0 -4634 -4635 4636 -1158 -4638 0 -4634 -4635 4636 -1158 4639 0 c -1+1 --> 0 c ( b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ b^{1, 1158}_0 ∧ p_1158) -> (-b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ -b^{1, 1159}_0) c in CNF: c -b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ -p_1158 ∨ -b^{1, 1159}_2 c -b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ -p_1158 ∨ -b^{1, 1159}_1 c -b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ -p_1158 ∨ -b^{1, 1159}_0 c in DIMACS: -4634 4635 -4636 -1158 -4637 0 -4634 4635 -4636 -1158 -4638 0 -4634 4635 -4636 -1158 -4639 0 c 0+1 --> 1 c (-b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ -b^{1, 1158}_0 ∧ p_1158) -> (-b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ b^{1, 1159}_0) c in CNF: c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ -p_1158 ∨ -b^{1, 1159}_2 c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ -p_1158 ∨ -b^{1, 1159}_1 c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ -p_1158 ∨ b^{1, 1159}_0 c in DIMACS: 4634 4635 4636 -1158 -4637 0 4634 4635 4636 -1158 -4638 0 4634 4635 4636 -1158 4639 0 c 1+1 --> 2 c (-b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ b^{1, 1158}_0 ∧ p_1158) -> (-b^{1, 1159}_2 ∧ b^{1, 1159}_1 ∧ -b^{1, 1159}_0) c in CNF: c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ -p_1158 ∨ -b^{1, 1159}_2 c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ -p_1158 ∨ b^{1, 1159}_1 c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ -p_1158 ∨ -b^{1, 1159}_0 c in DIMACS: 4634 4635 -4636 -1158 -4637 0 4634 4635 -4636 -1158 4638 0 4634 4635 -4636 -1158 -4639 0 c 2+1 --> break c (-b^{1, 1158}_2 ∧ b^{1, 1158}_1 ∧ -b^{1, 1158}_0 ∧ p_1158) -> break c in CNF: c b^{1, 1158}_2 ∨ -b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ -p_1158 ∨ break c in DIMACS: 4634 -4635 4636 -1158 1162 0 c 2-1 --> 1 c (-b^{1, 1158}_2 ∧ b^{1, 1158}_1 ∧ -b^{1, 1158}_0 ∧ -p_1158) -> (-b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ b^{1, 1159}_0) c in CNF: c b^{1, 1158}_2 ∨ -b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ p_1158 ∨ -b^{1, 1159}_2 c b^{1, 1158}_2 ∨ -b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ p_1158 ∨ -b^{1, 1159}_1 c b^{1, 1158}_2 ∨ -b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ p_1158 ∨ b^{1, 1159}_0 c in DIMACS: 4634 -4635 4636 1158 -4637 0 4634 -4635 4636 1158 -4638 0 4634 -4635 4636 1158 4639 0 c 1-1 --> 0 c (-b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ b^{1, 1158}_0 ∧ -p_1158) -> (-b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ -b^{1, 1159}_0) c in CNF: c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ p_1158 ∨ -b^{1, 1159}_2 c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ p_1158 ∨ -b^{1, 1159}_1 c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ p_1158 ∨ -b^{1, 1159}_0 c in DIMACS: 4634 4635 -4636 1158 -4637 0 4634 4635 -4636 1158 -4638 0 4634 4635 -4636 1158 -4639 0 c 0-1 --> -1 c (-b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ -b^{1, 1158}_0 ∧ -p_1158) -> ( b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ b^{1, 1159}_0) c in CNF: c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ p_1158 ∨ b^{1, 1159}_2 c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ p_1158 ∨ -b^{1, 1159}_1 c b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ p_1158 ∨ b^{1, 1159}_0 c in DIMACS: 4634 4635 4636 1158 4637 0 4634 4635 4636 1158 -4638 0 4634 4635 4636 1158 4639 0 c -1-1 --> -2 c ( b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ b^{1, 1158}_0 ∧ -p_1158) -> ( b^{1, 1159}_2 ∧ b^{1, 1159}_1 ∧ -b^{1, 1159}_0) c in CNF: c -b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ p_1158 ∨ b^{1, 1159}_2 c -b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ p_1158 ∨ b^{1, 1159}_1 c -b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ p_1158 ∨ -b^{1, 1159}_0 c in DIMACS: -4634 4635 -4636 1158 4637 0 -4634 4635 -4636 1158 4638 0 -4634 4635 -4636 1158 -4639 0 c -2-1 --> break c ( b^{1, 1158}_2 ∧ b^{1, 1158}_1 ∧ -b^{1, 1158}_0 ∧ -p_1158) -> break c in CNF: c -b^{1, 1158}_2 ∨ -b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ p_1158 ∨ break c in DIMACS: -4634 -4635 4636 1158 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1158}_2 ∧ -b^{1, 1158}_1 ∧ -b^{1, 1158}_0 ∧ true) c in CNF: c -b^{1, 1158}_2 ∨ b^{1, 1158}_1 ∨ b^{1, 1158}_0 ∨ false c in DIMACS: -4634 4635 4636 0 c 3 does not represent an automaton state. c -(-b^{1, 1158}_2 ∧ b^{1, 1158}_1 ∧ b^{1, 1158}_0 ∧ true) c in CNF: c b^{1, 1158}_2 ∨ -b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ false c in DIMACS: 4634 -4635 -4636 0 c -3 does not represent an automaton state. c -( b^{1, 1158}_2 ∧ b^{1, 1158}_1 ∧ b^{1, 1158}_0 ∧ true) c in CNF: c -b^{1, 1158}_2 ∨ -b^{1, 1158}_1 ∨ -b^{1, 1158}_0 ∨ false c in DIMACS: -4634 -4635 -4636 0 c i = 1159 c -2+1 --> -1 c ( b^{1, 1159}_2 ∧ b^{1, 1159}_1 ∧ -b^{1, 1159}_0 ∧ p_1159) -> ( b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ b^{1, 1160}_0) c in CNF: c -b^{1, 1159}_2 ∨ -b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ -p_1159 ∨ b^{1, 1160}_2 c -b^{1, 1159}_2 ∨ -b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ -p_1159 ∨ -b^{1, 1160}_1 c -b^{1, 1159}_2 ∨ -b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ -p_1159 ∨ b^{1, 1160}_0 c in DIMACS: -4637 -4638 4639 -1159 4640 0 -4637 -4638 4639 -1159 -4641 0 -4637 -4638 4639 -1159 4642 0 c -1+1 --> 0 c ( b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ b^{1, 1159}_0 ∧ p_1159) -> (-b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ -b^{1, 1160}_0) c in CNF: c -b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ -p_1159 ∨ -b^{1, 1160}_2 c -b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ -p_1159 ∨ -b^{1, 1160}_1 c -b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ -p_1159 ∨ -b^{1, 1160}_0 c in DIMACS: -4637 4638 -4639 -1159 -4640 0 -4637 4638 -4639 -1159 -4641 0 -4637 4638 -4639 -1159 -4642 0 c 0+1 --> 1 c (-b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ -b^{1, 1159}_0 ∧ p_1159) -> (-b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ b^{1, 1160}_0) c in CNF: c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ -p_1159 ∨ -b^{1, 1160}_2 c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ -p_1159 ∨ -b^{1, 1160}_1 c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ -p_1159 ∨ b^{1, 1160}_0 c in DIMACS: 4637 4638 4639 -1159 -4640 0 4637 4638 4639 -1159 -4641 0 4637 4638 4639 -1159 4642 0 c 1+1 --> 2 c (-b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ b^{1, 1159}_0 ∧ p_1159) -> (-b^{1, 1160}_2 ∧ b^{1, 1160}_1 ∧ -b^{1, 1160}_0) c in CNF: c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ -p_1159 ∨ -b^{1, 1160}_2 c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ -p_1159 ∨ b^{1, 1160}_1 c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ -p_1159 ∨ -b^{1, 1160}_0 c in DIMACS: 4637 4638 -4639 -1159 -4640 0 4637 4638 -4639 -1159 4641 0 4637 4638 -4639 -1159 -4642 0 c 2+1 --> break c (-b^{1, 1159}_2 ∧ b^{1, 1159}_1 ∧ -b^{1, 1159}_0 ∧ p_1159) -> break c in CNF: c b^{1, 1159}_2 ∨ -b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ -p_1159 ∨ break c in DIMACS: 4637 -4638 4639 -1159 1162 0 c 2-1 --> 1 c (-b^{1, 1159}_2 ∧ b^{1, 1159}_1 ∧ -b^{1, 1159}_0 ∧ -p_1159) -> (-b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ b^{1, 1160}_0) c in CNF: c b^{1, 1159}_2 ∨ -b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ p_1159 ∨ -b^{1, 1160}_2 c b^{1, 1159}_2 ∨ -b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ p_1159 ∨ -b^{1, 1160}_1 c b^{1, 1159}_2 ∨ -b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ p_1159 ∨ b^{1, 1160}_0 c in DIMACS: 4637 -4638 4639 1159 -4640 0 4637 -4638 4639 1159 -4641 0 4637 -4638 4639 1159 4642 0 c 1-1 --> 0 c (-b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ b^{1, 1159}_0 ∧ -p_1159) -> (-b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ -b^{1, 1160}_0) c in CNF: c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ p_1159 ∨ -b^{1, 1160}_2 c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ p_1159 ∨ -b^{1, 1160}_1 c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ p_1159 ∨ -b^{1, 1160}_0 c in DIMACS: 4637 4638 -4639 1159 -4640 0 4637 4638 -4639 1159 -4641 0 4637 4638 -4639 1159 -4642 0 c 0-1 --> -1 c (-b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ -b^{1, 1159}_0 ∧ -p_1159) -> ( b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ b^{1, 1160}_0) c in CNF: c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ p_1159 ∨ b^{1, 1160}_2 c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ p_1159 ∨ -b^{1, 1160}_1 c b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ p_1159 ∨ b^{1, 1160}_0 c in DIMACS: 4637 4638 4639 1159 4640 0 4637 4638 4639 1159 -4641 0 4637 4638 4639 1159 4642 0 c -1-1 --> -2 c ( b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ b^{1, 1159}_0 ∧ -p_1159) -> ( b^{1, 1160}_2 ∧ b^{1, 1160}_1 ∧ -b^{1, 1160}_0) c in CNF: c -b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ p_1159 ∨ b^{1, 1160}_2 c -b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ p_1159 ∨ b^{1, 1160}_1 c -b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ p_1159 ∨ -b^{1, 1160}_0 c in DIMACS: -4637 4638 -4639 1159 4640 0 -4637 4638 -4639 1159 4641 0 -4637 4638 -4639 1159 -4642 0 c -2-1 --> break c ( b^{1, 1159}_2 ∧ b^{1, 1159}_1 ∧ -b^{1, 1159}_0 ∧ -p_1159) -> break c in CNF: c -b^{1, 1159}_2 ∨ -b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ p_1159 ∨ break c in DIMACS: -4637 -4638 4639 1159 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1159}_2 ∧ -b^{1, 1159}_1 ∧ -b^{1, 1159}_0 ∧ true) c in CNF: c -b^{1, 1159}_2 ∨ b^{1, 1159}_1 ∨ b^{1, 1159}_0 ∨ false c in DIMACS: -4637 4638 4639 0 c 3 does not represent an automaton state. c -(-b^{1, 1159}_2 ∧ b^{1, 1159}_1 ∧ b^{1, 1159}_0 ∧ true) c in CNF: c b^{1, 1159}_2 ∨ -b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ false c in DIMACS: 4637 -4638 -4639 0 c -3 does not represent an automaton state. c -( b^{1, 1159}_2 ∧ b^{1, 1159}_1 ∧ b^{1, 1159}_0 ∧ true) c in CNF: c -b^{1, 1159}_2 ∨ -b^{1, 1159}_1 ∨ -b^{1, 1159}_0 ∨ false c in DIMACS: -4637 -4638 -4639 0 c i = 1160 c -2+1 --> -1 c ( b^{1, 1160}_2 ∧ b^{1, 1160}_1 ∧ -b^{1, 1160}_0 ∧ p_1160) -> ( b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ b^{1, 1161}_0) c in CNF: c -b^{1, 1160}_2 ∨ -b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ -p_1160 ∨ b^{1, 1161}_2 c -b^{1, 1160}_2 ∨ -b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ -p_1160 ∨ -b^{1, 1161}_1 c -b^{1, 1160}_2 ∨ -b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ -p_1160 ∨ b^{1, 1161}_0 c in DIMACS: -4640 -4641 4642 -1160 4643 0 -4640 -4641 4642 -1160 -4644 0 -4640 -4641 4642 -1160 4645 0 c -1+1 --> 0 c ( b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ b^{1, 1160}_0 ∧ p_1160) -> (-b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ -b^{1, 1161}_0) c in CNF: c -b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ -p_1160 ∨ -b^{1, 1161}_2 c -b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ -p_1160 ∨ -b^{1, 1161}_1 c -b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ -p_1160 ∨ -b^{1, 1161}_0 c in DIMACS: -4640 4641 -4642 -1160 -4643 0 -4640 4641 -4642 -1160 -4644 0 -4640 4641 -4642 -1160 -4645 0 c 0+1 --> 1 c (-b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ -b^{1, 1160}_0 ∧ p_1160) -> (-b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ b^{1, 1161}_0) c in CNF: c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ -p_1160 ∨ -b^{1, 1161}_2 c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ -p_1160 ∨ -b^{1, 1161}_1 c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ -p_1160 ∨ b^{1, 1161}_0 c in DIMACS: 4640 4641 4642 -1160 -4643 0 4640 4641 4642 -1160 -4644 0 4640 4641 4642 -1160 4645 0 c 1+1 --> 2 c (-b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ b^{1, 1160}_0 ∧ p_1160) -> (-b^{1, 1161}_2 ∧ b^{1, 1161}_1 ∧ -b^{1, 1161}_0) c in CNF: c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ -p_1160 ∨ -b^{1, 1161}_2 c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ -p_1160 ∨ b^{1, 1161}_1 c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ -p_1160 ∨ -b^{1, 1161}_0 c in DIMACS: 4640 4641 -4642 -1160 -4643 0 4640 4641 -4642 -1160 4644 0 4640 4641 -4642 -1160 -4645 0 c 2+1 --> break c (-b^{1, 1160}_2 ∧ b^{1, 1160}_1 ∧ -b^{1, 1160}_0 ∧ p_1160) -> break c in CNF: c b^{1, 1160}_2 ∨ -b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ -p_1160 ∨ break c in DIMACS: 4640 -4641 4642 -1160 1162 0 c 2-1 --> 1 c (-b^{1, 1160}_2 ∧ b^{1, 1160}_1 ∧ -b^{1, 1160}_0 ∧ -p_1160) -> (-b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ b^{1, 1161}_0) c in CNF: c b^{1, 1160}_2 ∨ -b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ p_1160 ∨ -b^{1, 1161}_2 c b^{1, 1160}_2 ∨ -b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ p_1160 ∨ -b^{1, 1161}_1 c b^{1, 1160}_2 ∨ -b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ p_1160 ∨ b^{1, 1161}_0 c in DIMACS: 4640 -4641 4642 1160 -4643 0 4640 -4641 4642 1160 -4644 0 4640 -4641 4642 1160 4645 0 c 1-1 --> 0 c (-b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ b^{1, 1160}_0 ∧ -p_1160) -> (-b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ -b^{1, 1161}_0) c in CNF: c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ p_1160 ∨ -b^{1, 1161}_2 c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ p_1160 ∨ -b^{1, 1161}_1 c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ p_1160 ∨ -b^{1, 1161}_0 c in DIMACS: 4640 4641 -4642 1160 -4643 0 4640 4641 -4642 1160 -4644 0 4640 4641 -4642 1160 -4645 0 c 0-1 --> -1 c (-b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ -b^{1, 1160}_0 ∧ -p_1160) -> ( b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ b^{1, 1161}_0) c in CNF: c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ p_1160 ∨ b^{1, 1161}_2 c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ p_1160 ∨ -b^{1, 1161}_1 c b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ p_1160 ∨ b^{1, 1161}_0 c in DIMACS: 4640 4641 4642 1160 4643 0 4640 4641 4642 1160 -4644 0 4640 4641 4642 1160 4645 0 c -1-1 --> -2 c ( b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ b^{1, 1160}_0 ∧ -p_1160) -> ( b^{1, 1161}_2 ∧ b^{1, 1161}_1 ∧ -b^{1, 1161}_0) c in CNF: c -b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ p_1160 ∨ b^{1, 1161}_2 c -b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ p_1160 ∨ b^{1, 1161}_1 c -b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ p_1160 ∨ -b^{1, 1161}_0 c in DIMACS: -4640 4641 -4642 1160 4643 0 -4640 4641 -4642 1160 4644 0 -4640 4641 -4642 1160 -4645 0 c -2-1 --> break c ( b^{1, 1160}_2 ∧ b^{1, 1160}_1 ∧ -b^{1, 1160}_0 ∧ -p_1160) -> break c in CNF: c -b^{1, 1160}_2 ∨ -b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ p_1160 ∨ break c in DIMACS: -4640 -4641 4642 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1160}_2 ∧ -b^{1, 1160}_1 ∧ -b^{1, 1160}_0 ∧ true) c in CNF: c -b^{1, 1160}_2 ∨ b^{1, 1160}_1 ∨ b^{1, 1160}_0 ∨ false c in DIMACS: -4640 4641 4642 0 c 3 does not represent an automaton state. c -(-b^{1, 1160}_2 ∧ b^{1, 1160}_1 ∧ b^{1, 1160}_0 ∧ true) c in CNF: c b^{1, 1160}_2 ∨ -b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ false c in DIMACS: 4640 -4641 -4642 0 c -3 does not represent an automaton state. c -( b^{1, 1160}_2 ∧ b^{1, 1160}_1 ∧ b^{1, 1160}_0 ∧ true) c in CNF: c -b^{1, 1160}_2 ∨ -b^{1, 1160}_1 ∨ -b^{1, 1160}_0 ∨ false c in DIMACS: -4640 -4641 -4642 0 c i = 1161 c -2+1 --> -1 c ( b^{1, 1161}_2 ∧ b^{1, 1161}_1 ∧ -b^{1, 1161}_0 ∧ p_1161) -> ( b^{1, 1162}_2 ∧ -b^{1, 1162}_1 ∧ b^{1, 1162}_0) c in CNF: c -b^{1, 1161}_2 ∨ -b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ -p_1161 ∨ b^{1, 1162}_2 c -b^{1, 1161}_2 ∨ -b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ -p_1161 ∨ -b^{1, 1162}_1 c -b^{1, 1161}_2 ∨ -b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ -p_1161 ∨ b^{1, 1162}_0 c in DIMACS: -4643 -4644 4645 -1161 4646 0 -4643 -4644 4645 -1161 -4647 0 -4643 -4644 4645 -1161 4648 0 c -1+1 --> 0 c ( b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ b^{1, 1161}_0 ∧ p_1161) -> (-b^{1, 1162}_2 ∧ -b^{1, 1162}_1 ∧ -b^{1, 1162}_0) c in CNF: c -b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ -p_1161 ∨ -b^{1, 1162}_2 c -b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ -p_1161 ∨ -b^{1, 1162}_1 c -b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ -p_1161 ∨ -b^{1, 1162}_0 c in DIMACS: -4643 4644 -4645 -1161 -4646 0 -4643 4644 -4645 -1161 -4647 0 -4643 4644 -4645 -1161 -4648 0 c 0+1 --> 1 c (-b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ -b^{1, 1161}_0 ∧ p_1161) -> (-b^{1, 1162}_2 ∧ -b^{1, 1162}_1 ∧ b^{1, 1162}_0) c in CNF: c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ -p_1161 ∨ -b^{1, 1162}_2 c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ -p_1161 ∨ -b^{1, 1162}_1 c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ -p_1161 ∨ b^{1, 1162}_0 c in DIMACS: 4643 4644 4645 -1161 -4646 0 4643 4644 4645 -1161 -4647 0 4643 4644 4645 -1161 4648 0 c 1+1 --> 2 c (-b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ b^{1, 1161}_0 ∧ p_1161) -> (-b^{1, 1162}_2 ∧ b^{1, 1162}_1 ∧ -b^{1, 1162}_0) c in CNF: c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ -p_1161 ∨ -b^{1, 1162}_2 c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ -p_1161 ∨ b^{1, 1162}_1 c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ -p_1161 ∨ -b^{1, 1162}_0 c in DIMACS: 4643 4644 -4645 -1161 -4646 0 4643 4644 -4645 -1161 4647 0 4643 4644 -4645 -1161 -4648 0 c 2+1 --> break c (-b^{1, 1161}_2 ∧ b^{1, 1161}_1 ∧ -b^{1, 1161}_0 ∧ p_1161) -> break c in CNF: c b^{1, 1161}_2 ∨ -b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ -p_1161 ∨ break c in DIMACS: 4643 -4644 4645 -1161 1162 0 c 2-1 --> 1 c (-b^{1, 1161}_2 ∧ b^{1, 1161}_1 ∧ -b^{1, 1161}_0 ∧ -p_1161) -> (-b^{1, 1162}_2 ∧ -b^{1, 1162}_1 ∧ b^{1, 1162}_0) c in CNF: c b^{1, 1161}_2 ∨ -b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ p_1161 ∨ -b^{1, 1162}_2 c b^{1, 1161}_2 ∨ -b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ p_1161 ∨ -b^{1, 1162}_1 c b^{1, 1161}_2 ∨ -b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ p_1161 ∨ b^{1, 1162}_0 c in DIMACS: 4643 -4644 4645 1161 -4646 0 4643 -4644 4645 1161 -4647 0 4643 -4644 4645 1161 4648 0 c 1-1 --> 0 c (-b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ b^{1, 1161}_0 ∧ -p_1161) -> (-b^{1, 1162}_2 ∧ -b^{1, 1162}_1 ∧ -b^{1, 1162}_0) c in CNF: c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ p_1161 ∨ -b^{1, 1162}_2 c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ p_1161 ∨ -b^{1, 1162}_1 c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ p_1161 ∨ -b^{1, 1162}_0 c in DIMACS: 4643 4644 -4645 1161 -4646 0 4643 4644 -4645 1161 -4647 0 4643 4644 -4645 1161 -4648 0 c 0-1 --> -1 c (-b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ -b^{1, 1161}_0 ∧ -p_1161) -> ( b^{1, 1162}_2 ∧ -b^{1, 1162}_1 ∧ b^{1, 1162}_0) c in CNF: c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ p_1161 ∨ b^{1, 1162}_2 c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ p_1161 ∨ -b^{1, 1162}_1 c b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ p_1161 ∨ b^{1, 1162}_0 c in DIMACS: 4643 4644 4645 1161 4646 0 4643 4644 4645 1161 -4647 0 4643 4644 4645 1161 4648 0 c -1-1 --> -2 c ( b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ b^{1, 1161}_0 ∧ -p_1161) -> ( b^{1, 1162}_2 ∧ b^{1, 1162}_1 ∧ -b^{1, 1162}_0) c in CNF: c -b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ p_1161 ∨ b^{1, 1162}_2 c -b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ p_1161 ∨ b^{1, 1162}_1 c -b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ p_1161 ∨ -b^{1, 1162}_0 c in DIMACS: -4643 4644 -4645 1161 4646 0 -4643 4644 -4645 1161 4647 0 -4643 4644 -4645 1161 -4648 0 c -2-1 --> break c ( b^{1, 1161}_2 ∧ b^{1, 1161}_1 ∧ -b^{1, 1161}_0 ∧ -p_1161) -> break c in CNF: c -b^{1, 1161}_2 ∨ -b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ p_1161 ∨ break c in DIMACS: -4643 -4644 4645 1161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{1, 1161}_2 ∧ -b^{1, 1161}_1 ∧ -b^{1, 1161}_0 ∧ true) c in CNF: c -b^{1, 1161}_2 ∨ b^{1, 1161}_1 ∨ b^{1, 1161}_0 ∨ false c in DIMACS: -4643 4644 4645 0 c 3 does not represent an automaton state. c -(-b^{1, 1161}_2 ∧ b^{1, 1161}_1 ∧ b^{1, 1161}_0 ∧ true) c in CNF: c b^{1, 1161}_2 ∨ -b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ false c in DIMACS: 4643 -4644 -4645 0 c -3 does not represent an automaton state. c -( b^{1, 1161}_2 ∧ b^{1, 1161}_1 ∧ b^{1, 1161}_0 ∧ true) c in CNF: c -b^{1, 1161}_2 ∨ -b^{1, 1161}_1 ∨ -b^{1, 1161}_0 ∨ false c in DIMACS: -4643 -4644 -4645 0 c INIT for k = 2 c -b^{2, 1}_2 c -b^{2, 1}_1 c -b^{2, 1}_0 c in DIMACS: -4649 0 -4650 0 -4651 0 c Transitions for k = 2 c i = 1 c -2+1 --> -1 c ( b^{2, 1}_2 ∧ b^{2, 1}_1 ∧ -b^{2, 1}_0 ∧ p_2) -> ( b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ b^{2, 2}_0) c in CNF: c -b^{2, 1}_2 ∨ -b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ -p_2 ∨ b^{2, 2}_2 c -b^{2, 1}_2 ∨ -b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ -p_2 ∨ -b^{2, 2}_1 c -b^{2, 1}_2 ∨ -b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ -p_2 ∨ b^{2, 2}_0 c in DIMACS: -4649 -4650 4651 -2 4652 0 -4649 -4650 4651 -2 -4653 0 -4649 -4650 4651 -2 4654 0 c -1+1 --> 0 c ( b^{2, 1}_2 ∧ -b^{2, 1}_1 ∧ b^{2, 1}_0 ∧ p_2) -> (-b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ -b^{2, 2}_0) c in CNF: c -b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ -p_2 ∨ -b^{2, 2}_2 c -b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ -p_2 ∨ -b^{2, 2}_1 c -b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ -p_2 ∨ -b^{2, 2}_0 c in DIMACS: -4649 4650 -4651 -2 -4652 0 -4649 4650 -4651 -2 -4653 0 -4649 4650 -4651 -2 -4654 0 c 0+1 --> 1 c (-b^{2, 1}_2 ∧ -b^{2, 1}_1 ∧ -b^{2, 1}_0 ∧ p_2) -> (-b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ b^{2, 2}_0) c in CNF: c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ -p_2 ∨ -b^{2, 2}_2 c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ -p_2 ∨ -b^{2, 2}_1 c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ -p_2 ∨ b^{2, 2}_0 c in DIMACS: 4649 4650 4651 -2 -4652 0 4649 4650 4651 -2 -4653 0 4649 4650 4651 -2 4654 0 c 1+1 --> 2 c (-b^{2, 1}_2 ∧ -b^{2, 1}_1 ∧ b^{2, 1}_0 ∧ p_2) -> (-b^{2, 2}_2 ∧ b^{2, 2}_1 ∧ -b^{2, 2}_0) c in CNF: c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ -p_2 ∨ -b^{2, 2}_2 c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ -p_2 ∨ b^{2, 2}_1 c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ -p_2 ∨ -b^{2, 2}_0 c in DIMACS: 4649 4650 -4651 -2 -4652 0 4649 4650 -4651 -2 4653 0 4649 4650 -4651 -2 -4654 0 c 2+1 --> break c (-b^{2, 1}_2 ∧ b^{2, 1}_1 ∧ -b^{2, 1}_0 ∧ p_2) -> break c in CNF: c b^{2, 1}_2 ∨ -b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ -p_2 ∨ break c in DIMACS: 4649 -4650 4651 -2 1162 0 c 2-1 --> 1 c (-b^{2, 1}_2 ∧ b^{2, 1}_1 ∧ -b^{2, 1}_0 ∧ -p_2) -> (-b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ b^{2, 2}_0) c in CNF: c b^{2, 1}_2 ∨ -b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ p_2 ∨ -b^{2, 2}_2 c b^{2, 1}_2 ∨ -b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ p_2 ∨ -b^{2, 2}_1 c b^{2, 1}_2 ∨ -b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ p_2 ∨ b^{2, 2}_0 c in DIMACS: 4649 -4650 4651 2 -4652 0 4649 -4650 4651 2 -4653 0 4649 -4650 4651 2 4654 0 c 1-1 --> 0 c (-b^{2, 1}_2 ∧ -b^{2, 1}_1 ∧ b^{2, 1}_0 ∧ -p_2) -> (-b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ -b^{2, 2}_0) c in CNF: c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ p_2 ∨ -b^{2, 2}_2 c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ p_2 ∨ -b^{2, 2}_1 c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ p_2 ∨ -b^{2, 2}_0 c in DIMACS: 4649 4650 -4651 2 -4652 0 4649 4650 -4651 2 -4653 0 4649 4650 -4651 2 -4654 0 c 0-1 --> -1 c (-b^{2, 1}_2 ∧ -b^{2, 1}_1 ∧ -b^{2, 1}_0 ∧ -p_2) -> ( b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ b^{2, 2}_0) c in CNF: c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ p_2 ∨ b^{2, 2}_2 c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ p_2 ∨ -b^{2, 2}_1 c b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ p_2 ∨ b^{2, 2}_0 c in DIMACS: 4649 4650 4651 2 4652 0 4649 4650 4651 2 -4653 0 4649 4650 4651 2 4654 0 c -1-1 --> -2 c ( b^{2, 1}_2 ∧ -b^{2, 1}_1 ∧ b^{2, 1}_0 ∧ -p_2) -> ( b^{2, 2}_2 ∧ b^{2, 2}_1 ∧ -b^{2, 2}_0) c in CNF: c -b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ p_2 ∨ b^{2, 2}_2 c -b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ p_2 ∨ b^{2, 2}_1 c -b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ p_2 ∨ -b^{2, 2}_0 c in DIMACS: -4649 4650 -4651 2 4652 0 -4649 4650 -4651 2 4653 0 -4649 4650 -4651 2 -4654 0 c -2-1 --> break c ( b^{2, 1}_2 ∧ b^{2, 1}_1 ∧ -b^{2, 1}_0 ∧ -p_2) -> break c in CNF: c -b^{2, 1}_2 ∨ -b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ p_2 ∨ break c in DIMACS: -4649 -4650 4651 2 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 1}_2 ∧ -b^{2, 1}_1 ∧ -b^{2, 1}_0 ∧ true) c in CNF: c -b^{2, 1}_2 ∨ b^{2, 1}_1 ∨ b^{2, 1}_0 ∨ false c in DIMACS: -4649 4650 4651 0 c 3 does not represent an automaton state. c -(-b^{2, 1}_2 ∧ b^{2, 1}_1 ∧ b^{2, 1}_0 ∧ true) c in CNF: c b^{2, 1}_2 ∨ -b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ false c in DIMACS: 4649 -4650 -4651 0 c -3 does not represent an automaton state. c -( b^{2, 1}_2 ∧ b^{2, 1}_1 ∧ b^{2, 1}_0 ∧ true) c in CNF: c -b^{2, 1}_2 ∨ -b^{2, 1}_1 ∨ -b^{2, 1}_0 ∨ false c in DIMACS: -4649 -4650 -4651 0 c i = 2 c -2+1 --> -1 c ( b^{2, 2}_2 ∧ b^{2, 2}_1 ∧ -b^{2, 2}_0 ∧ p_4) -> ( b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ b^{2, 3}_0) c in CNF: c -b^{2, 2}_2 ∨ -b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ -p_4 ∨ b^{2, 3}_2 c -b^{2, 2}_2 ∨ -b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ -p_4 ∨ -b^{2, 3}_1 c -b^{2, 2}_2 ∨ -b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ -p_4 ∨ b^{2, 3}_0 c in DIMACS: -4652 -4653 4654 -4 4655 0 -4652 -4653 4654 -4 -4656 0 -4652 -4653 4654 -4 4657 0 c -1+1 --> 0 c ( b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ b^{2, 2}_0 ∧ p_4) -> (-b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ -b^{2, 3}_0) c in CNF: c -b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ -p_4 ∨ -b^{2, 3}_2 c -b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ -p_4 ∨ -b^{2, 3}_1 c -b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ -p_4 ∨ -b^{2, 3}_0 c in DIMACS: -4652 4653 -4654 -4 -4655 0 -4652 4653 -4654 -4 -4656 0 -4652 4653 -4654 -4 -4657 0 c 0+1 --> 1 c (-b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ -b^{2, 2}_0 ∧ p_4) -> (-b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ b^{2, 3}_0) c in CNF: c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ -p_4 ∨ -b^{2, 3}_2 c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ -p_4 ∨ -b^{2, 3}_1 c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ -p_4 ∨ b^{2, 3}_0 c in DIMACS: 4652 4653 4654 -4 -4655 0 4652 4653 4654 -4 -4656 0 4652 4653 4654 -4 4657 0 c 1+1 --> 2 c (-b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ b^{2, 2}_0 ∧ p_4) -> (-b^{2, 3}_2 ∧ b^{2, 3}_1 ∧ -b^{2, 3}_0) c in CNF: c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ -p_4 ∨ -b^{2, 3}_2 c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ -p_4 ∨ b^{2, 3}_1 c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ -p_4 ∨ -b^{2, 3}_0 c in DIMACS: 4652 4653 -4654 -4 -4655 0 4652 4653 -4654 -4 4656 0 4652 4653 -4654 -4 -4657 0 c 2+1 --> break c (-b^{2, 2}_2 ∧ b^{2, 2}_1 ∧ -b^{2, 2}_0 ∧ p_4) -> break c in CNF: c b^{2, 2}_2 ∨ -b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ -p_4 ∨ break c in DIMACS: 4652 -4653 4654 -4 1162 0 c 2-1 --> 1 c (-b^{2, 2}_2 ∧ b^{2, 2}_1 ∧ -b^{2, 2}_0 ∧ -p_4) -> (-b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ b^{2, 3}_0) c in CNF: c b^{2, 2}_2 ∨ -b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ p_4 ∨ -b^{2, 3}_2 c b^{2, 2}_2 ∨ -b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ p_4 ∨ -b^{2, 3}_1 c b^{2, 2}_2 ∨ -b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ p_4 ∨ b^{2, 3}_0 c in DIMACS: 4652 -4653 4654 4 -4655 0 4652 -4653 4654 4 -4656 0 4652 -4653 4654 4 4657 0 c 1-1 --> 0 c (-b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ b^{2, 2}_0 ∧ -p_4) -> (-b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ -b^{2, 3}_0) c in CNF: c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ p_4 ∨ -b^{2, 3}_2 c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ p_4 ∨ -b^{2, 3}_1 c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ p_4 ∨ -b^{2, 3}_0 c in DIMACS: 4652 4653 -4654 4 -4655 0 4652 4653 -4654 4 -4656 0 4652 4653 -4654 4 -4657 0 c 0-1 --> -1 c (-b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ -b^{2, 2}_0 ∧ -p_4) -> ( b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ b^{2, 3}_0) c in CNF: c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ p_4 ∨ b^{2, 3}_2 c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ p_4 ∨ -b^{2, 3}_1 c b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ p_4 ∨ b^{2, 3}_0 c in DIMACS: 4652 4653 4654 4 4655 0 4652 4653 4654 4 -4656 0 4652 4653 4654 4 4657 0 c -1-1 --> -2 c ( b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ b^{2, 2}_0 ∧ -p_4) -> ( b^{2, 3}_2 ∧ b^{2, 3}_1 ∧ -b^{2, 3}_0) c in CNF: c -b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ p_4 ∨ b^{2, 3}_2 c -b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ p_4 ∨ b^{2, 3}_1 c -b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ p_4 ∨ -b^{2, 3}_0 c in DIMACS: -4652 4653 -4654 4 4655 0 -4652 4653 -4654 4 4656 0 -4652 4653 -4654 4 -4657 0 c -2-1 --> break c ( b^{2, 2}_2 ∧ b^{2, 2}_1 ∧ -b^{2, 2}_0 ∧ -p_4) -> break c in CNF: c -b^{2, 2}_2 ∨ -b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ p_4 ∨ break c in DIMACS: -4652 -4653 4654 4 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 2}_2 ∧ -b^{2, 2}_1 ∧ -b^{2, 2}_0 ∧ true) c in CNF: c -b^{2, 2}_2 ∨ b^{2, 2}_1 ∨ b^{2, 2}_0 ∨ false c in DIMACS: -4652 4653 4654 0 c 3 does not represent an automaton state. c -(-b^{2, 2}_2 ∧ b^{2, 2}_1 ∧ b^{2, 2}_0 ∧ true) c in CNF: c b^{2, 2}_2 ∨ -b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ false c in DIMACS: 4652 -4653 -4654 0 c -3 does not represent an automaton state. c -( b^{2, 2}_2 ∧ b^{2, 2}_1 ∧ b^{2, 2}_0 ∧ true) c in CNF: c -b^{2, 2}_2 ∨ -b^{2, 2}_1 ∨ -b^{2, 2}_0 ∨ false c in DIMACS: -4652 -4653 -4654 0 c i = 3 c -2+1 --> -1 c ( b^{2, 3}_2 ∧ b^{2, 3}_1 ∧ -b^{2, 3}_0 ∧ p_6) -> ( b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ b^{2, 4}_0) c in CNF: c -b^{2, 3}_2 ∨ -b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ -p_6 ∨ b^{2, 4}_2 c -b^{2, 3}_2 ∨ -b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ -p_6 ∨ -b^{2, 4}_1 c -b^{2, 3}_2 ∨ -b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ -p_6 ∨ b^{2, 4}_0 c in DIMACS: -4655 -4656 4657 -6 4658 0 -4655 -4656 4657 -6 -4659 0 -4655 -4656 4657 -6 4660 0 c -1+1 --> 0 c ( b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ b^{2, 3}_0 ∧ p_6) -> (-b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ -b^{2, 4}_0) c in CNF: c -b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ -p_6 ∨ -b^{2, 4}_2 c -b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ -p_6 ∨ -b^{2, 4}_1 c -b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ -p_6 ∨ -b^{2, 4}_0 c in DIMACS: -4655 4656 -4657 -6 -4658 0 -4655 4656 -4657 -6 -4659 0 -4655 4656 -4657 -6 -4660 0 c 0+1 --> 1 c (-b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ -b^{2, 3}_0 ∧ p_6) -> (-b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ b^{2, 4}_0) c in CNF: c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ -p_6 ∨ -b^{2, 4}_2 c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ -p_6 ∨ -b^{2, 4}_1 c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ -p_6 ∨ b^{2, 4}_0 c in DIMACS: 4655 4656 4657 -6 -4658 0 4655 4656 4657 -6 -4659 0 4655 4656 4657 -6 4660 0 c 1+1 --> 2 c (-b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ b^{2, 3}_0 ∧ p_6) -> (-b^{2, 4}_2 ∧ b^{2, 4}_1 ∧ -b^{2, 4}_0) c in CNF: c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ -p_6 ∨ -b^{2, 4}_2 c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ -p_6 ∨ b^{2, 4}_1 c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ -p_6 ∨ -b^{2, 4}_0 c in DIMACS: 4655 4656 -4657 -6 -4658 0 4655 4656 -4657 -6 4659 0 4655 4656 -4657 -6 -4660 0 c 2+1 --> break c (-b^{2, 3}_2 ∧ b^{2, 3}_1 ∧ -b^{2, 3}_0 ∧ p_6) -> break c in CNF: c b^{2, 3}_2 ∨ -b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ -p_6 ∨ break c in DIMACS: 4655 -4656 4657 -6 1162 0 c 2-1 --> 1 c (-b^{2, 3}_2 ∧ b^{2, 3}_1 ∧ -b^{2, 3}_0 ∧ -p_6) -> (-b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ b^{2, 4}_0) c in CNF: c b^{2, 3}_2 ∨ -b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ p_6 ∨ -b^{2, 4}_2 c b^{2, 3}_2 ∨ -b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ p_6 ∨ -b^{2, 4}_1 c b^{2, 3}_2 ∨ -b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ p_6 ∨ b^{2, 4}_0 c in DIMACS: 4655 -4656 4657 6 -4658 0 4655 -4656 4657 6 -4659 0 4655 -4656 4657 6 4660 0 c 1-1 --> 0 c (-b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ b^{2, 3}_0 ∧ -p_6) -> (-b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ -b^{2, 4}_0) c in CNF: c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ p_6 ∨ -b^{2, 4}_2 c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ p_6 ∨ -b^{2, 4}_1 c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ p_6 ∨ -b^{2, 4}_0 c in DIMACS: 4655 4656 -4657 6 -4658 0 4655 4656 -4657 6 -4659 0 4655 4656 -4657 6 -4660 0 c 0-1 --> -1 c (-b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ -b^{2, 3}_0 ∧ -p_6) -> ( b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ b^{2, 4}_0) c in CNF: c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ p_6 ∨ b^{2, 4}_2 c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ p_6 ∨ -b^{2, 4}_1 c b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ p_6 ∨ b^{2, 4}_0 c in DIMACS: 4655 4656 4657 6 4658 0 4655 4656 4657 6 -4659 0 4655 4656 4657 6 4660 0 c -1-1 --> -2 c ( b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ b^{2, 3}_0 ∧ -p_6) -> ( b^{2, 4}_2 ∧ b^{2, 4}_1 ∧ -b^{2, 4}_0) c in CNF: c -b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ p_6 ∨ b^{2, 4}_2 c -b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ p_6 ∨ b^{2, 4}_1 c -b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ p_6 ∨ -b^{2, 4}_0 c in DIMACS: -4655 4656 -4657 6 4658 0 -4655 4656 -4657 6 4659 0 -4655 4656 -4657 6 -4660 0 c -2-1 --> break c ( b^{2, 3}_2 ∧ b^{2, 3}_1 ∧ -b^{2, 3}_0 ∧ -p_6) -> break c in CNF: c -b^{2, 3}_2 ∨ -b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ p_6 ∨ break c in DIMACS: -4655 -4656 4657 6 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 3}_2 ∧ -b^{2, 3}_1 ∧ -b^{2, 3}_0 ∧ true) c in CNF: c -b^{2, 3}_2 ∨ b^{2, 3}_1 ∨ b^{2, 3}_0 ∨ false c in DIMACS: -4655 4656 4657 0 c 3 does not represent an automaton state. c -(-b^{2, 3}_2 ∧ b^{2, 3}_1 ∧ b^{2, 3}_0 ∧ true) c in CNF: c b^{2, 3}_2 ∨ -b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ false c in DIMACS: 4655 -4656 -4657 0 c -3 does not represent an automaton state. c -( b^{2, 3}_2 ∧ b^{2, 3}_1 ∧ b^{2, 3}_0 ∧ true) c in CNF: c -b^{2, 3}_2 ∨ -b^{2, 3}_1 ∨ -b^{2, 3}_0 ∨ false c in DIMACS: -4655 -4656 -4657 0 c i = 4 c -2+1 --> -1 c ( b^{2, 4}_2 ∧ b^{2, 4}_1 ∧ -b^{2, 4}_0 ∧ p_8) -> ( b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ b^{2, 5}_0) c in CNF: c -b^{2, 4}_2 ∨ -b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ -p_8 ∨ b^{2, 5}_2 c -b^{2, 4}_2 ∨ -b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ -p_8 ∨ -b^{2, 5}_1 c -b^{2, 4}_2 ∨ -b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ -p_8 ∨ b^{2, 5}_0 c in DIMACS: -4658 -4659 4660 -8 4661 0 -4658 -4659 4660 -8 -4662 0 -4658 -4659 4660 -8 4663 0 c -1+1 --> 0 c ( b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ b^{2, 4}_0 ∧ p_8) -> (-b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ -b^{2, 5}_0) c in CNF: c -b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ -p_8 ∨ -b^{2, 5}_2 c -b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ -p_8 ∨ -b^{2, 5}_1 c -b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ -p_8 ∨ -b^{2, 5}_0 c in DIMACS: -4658 4659 -4660 -8 -4661 0 -4658 4659 -4660 -8 -4662 0 -4658 4659 -4660 -8 -4663 0 c 0+1 --> 1 c (-b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ -b^{2, 4}_0 ∧ p_8) -> (-b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ b^{2, 5}_0) c in CNF: c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ -p_8 ∨ -b^{2, 5}_2 c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ -p_8 ∨ -b^{2, 5}_1 c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ -p_8 ∨ b^{2, 5}_0 c in DIMACS: 4658 4659 4660 -8 -4661 0 4658 4659 4660 -8 -4662 0 4658 4659 4660 -8 4663 0 c 1+1 --> 2 c (-b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ b^{2, 4}_0 ∧ p_8) -> (-b^{2, 5}_2 ∧ b^{2, 5}_1 ∧ -b^{2, 5}_0) c in CNF: c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ -p_8 ∨ -b^{2, 5}_2 c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ -p_8 ∨ b^{2, 5}_1 c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ -p_8 ∨ -b^{2, 5}_0 c in DIMACS: 4658 4659 -4660 -8 -4661 0 4658 4659 -4660 -8 4662 0 4658 4659 -4660 -8 -4663 0 c 2+1 --> break c (-b^{2, 4}_2 ∧ b^{2, 4}_1 ∧ -b^{2, 4}_0 ∧ p_8) -> break c in CNF: c b^{2, 4}_2 ∨ -b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ -p_8 ∨ break c in DIMACS: 4658 -4659 4660 -8 1162 0 c 2-1 --> 1 c (-b^{2, 4}_2 ∧ b^{2, 4}_1 ∧ -b^{2, 4}_0 ∧ -p_8) -> (-b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ b^{2, 5}_0) c in CNF: c b^{2, 4}_2 ∨ -b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ p_8 ∨ -b^{2, 5}_2 c b^{2, 4}_2 ∨ -b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ p_8 ∨ -b^{2, 5}_1 c b^{2, 4}_2 ∨ -b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ p_8 ∨ b^{2, 5}_0 c in DIMACS: 4658 -4659 4660 8 -4661 0 4658 -4659 4660 8 -4662 0 4658 -4659 4660 8 4663 0 c 1-1 --> 0 c (-b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ b^{2, 4}_0 ∧ -p_8) -> (-b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ -b^{2, 5}_0) c in CNF: c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ p_8 ∨ -b^{2, 5}_2 c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ p_8 ∨ -b^{2, 5}_1 c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ p_8 ∨ -b^{2, 5}_0 c in DIMACS: 4658 4659 -4660 8 -4661 0 4658 4659 -4660 8 -4662 0 4658 4659 -4660 8 -4663 0 c 0-1 --> -1 c (-b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ -b^{2, 4}_0 ∧ -p_8) -> ( b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ b^{2, 5}_0) c in CNF: c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ p_8 ∨ b^{2, 5}_2 c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ p_8 ∨ -b^{2, 5}_1 c b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ p_8 ∨ b^{2, 5}_0 c in DIMACS: 4658 4659 4660 8 4661 0 4658 4659 4660 8 -4662 0 4658 4659 4660 8 4663 0 c -1-1 --> -2 c ( b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ b^{2, 4}_0 ∧ -p_8) -> ( b^{2, 5}_2 ∧ b^{2, 5}_1 ∧ -b^{2, 5}_0) c in CNF: c -b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ p_8 ∨ b^{2, 5}_2 c -b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ p_8 ∨ b^{2, 5}_1 c -b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ p_8 ∨ -b^{2, 5}_0 c in DIMACS: -4658 4659 -4660 8 4661 0 -4658 4659 -4660 8 4662 0 -4658 4659 -4660 8 -4663 0 c -2-1 --> break c ( b^{2, 4}_2 ∧ b^{2, 4}_1 ∧ -b^{2, 4}_0 ∧ -p_8) -> break c in CNF: c -b^{2, 4}_2 ∨ -b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ p_8 ∨ break c in DIMACS: -4658 -4659 4660 8 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 4}_2 ∧ -b^{2, 4}_1 ∧ -b^{2, 4}_0 ∧ true) c in CNF: c -b^{2, 4}_2 ∨ b^{2, 4}_1 ∨ b^{2, 4}_0 ∨ false c in DIMACS: -4658 4659 4660 0 c 3 does not represent an automaton state. c -(-b^{2, 4}_2 ∧ b^{2, 4}_1 ∧ b^{2, 4}_0 ∧ true) c in CNF: c b^{2, 4}_2 ∨ -b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ false c in DIMACS: 4658 -4659 -4660 0 c -3 does not represent an automaton state. c -( b^{2, 4}_2 ∧ b^{2, 4}_1 ∧ b^{2, 4}_0 ∧ true) c in CNF: c -b^{2, 4}_2 ∨ -b^{2, 4}_1 ∨ -b^{2, 4}_0 ∨ false c in DIMACS: -4658 -4659 -4660 0 c i = 5 c -2+1 --> -1 c ( b^{2, 5}_2 ∧ b^{2, 5}_1 ∧ -b^{2, 5}_0 ∧ p_10) -> ( b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ b^{2, 6}_0) c in CNF: c -b^{2, 5}_2 ∨ -b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ -p_10 ∨ b^{2, 6}_2 c -b^{2, 5}_2 ∨ -b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ -p_10 ∨ -b^{2, 6}_1 c -b^{2, 5}_2 ∨ -b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ -p_10 ∨ b^{2, 6}_0 c in DIMACS: -4661 -4662 4663 -10 4664 0 -4661 -4662 4663 -10 -4665 0 -4661 -4662 4663 -10 4666 0 c -1+1 --> 0 c ( b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ b^{2, 5}_0 ∧ p_10) -> (-b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ -b^{2, 6}_0) c in CNF: c -b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ -p_10 ∨ -b^{2, 6}_2 c -b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ -p_10 ∨ -b^{2, 6}_1 c -b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ -p_10 ∨ -b^{2, 6}_0 c in DIMACS: -4661 4662 -4663 -10 -4664 0 -4661 4662 -4663 -10 -4665 0 -4661 4662 -4663 -10 -4666 0 c 0+1 --> 1 c (-b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ -b^{2, 5}_0 ∧ p_10) -> (-b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ b^{2, 6}_0) c in CNF: c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ -p_10 ∨ -b^{2, 6}_2 c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ -p_10 ∨ -b^{2, 6}_1 c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ -p_10 ∨ b^{2, 6}_0 c in DIMACS: 4661 4662 4663 -10 -4664 0 4661 4662 4663 -10 -4665 0 4661 4662 4663 -10 4666 0 c 1+1 --> 2 c (-b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ b^{2, 5}_0 ∧ p_10) -> (-b^{2, 6}_2 ∧ b^{2, 6}_1 ∧ -b^{2, 6}_0) c in CNF: c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ -p_10 ∨ -b^{2, 6}_2 c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ -p_10 ∨ b^{2, 6}_1 c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ -p_10 ∨ -b^{2, 6}_0 c in DIMACS: 4661 4662 -4663 -10 -4664 0 4661 4662 -4663 -10 4665 0 4661 4662 -4663 -10 -4666 0 c 2+1 --> break c (-b^{2, 5}_2 ∧ b^{2, 5}_1 ∧ -b^{2, 5}_0 ∧ p_10) -> break c in CNF: c b^{2, 5}_2 ∨ -b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ -p_10 ∨ break c in DIMACS: 4661 -4662 4663 -10 1162 0 c 2-1 --> 1 c (-b^{2, 5}_2 ∧ b^{2, 5}_1 ∧ -b^{2, 5}_0 ∧ -p_10) -> (-b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ b^{2, 6}_0) c in CNF: c b^{2, 5}_2 ∨ -b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ p_10 ∨ -b^{2, 6}_2 c b^{2, 5}_2 ∨ -b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ p_10 ∨ -b^{2, 6}_1 c b^{2, 5}_2 ∨ -b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ p_10 ∨ b^{2, 6}_0 c in DIMACS: 4661 -4662 4663 10 -4664 0 4661 -4662 4663 10 -4665 0 4661 -4662 4663 10 4666 0 c 1-1 --> 0 c (-b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ b^{2, 5}_0 ∧ -p_10) -> (-b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ -b^{2, 6}_0) c in CNF: c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ p_10 ∨ -b^{2, 6}_2 c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ p_10 ∨ -b^{2, 6}_1 c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ p_10 ∨ -b^{2, 6}_0 c in DIMACS: 4661 4662 -4663 10 -4664 0 4661 4662 -4663 10 -4665 0 4661 4662 -4663 10 -4666 0 c 0-1 --> -1 c (-b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ -b^{2, 5}_0 ∧ -p_10) -> ( b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ b^{2, 6}_0) c in CNF: c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ p_10 ∨ b^{2, 6}_2 c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ p_10 ∨ -b^{2, 6}_1 c b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ p_10 ∨ b^{2, 6}_0 c in DIMACS: 4661 4662 4663 10 4664 0 4661 4662 4663 10 -4665 0 4661 4662 4663 10 4666 0 c -1-1 --> -2 c ( b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ b^{2, 5}_0 ∧ -p_10) -> ( b^{2, 6}_2 ∧ b^{2, 6}_1 ∧ -b^{2, 6}_0) c in CNF: c -b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ p_10 ∨ b^{2, 6}_2 c -b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ p_10 ∨ b^{2, 6}_1 c -b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ p_10 ∨ -b^{2, 6}_0 c in DIMACS: -4661 4662 -4663 10 4664 0 -4661 4662 -4663 10 4665 0 -4661 4662 -4663 10 -4666 0 c -2-1 --> break c ( b^{2, 5}_2 ∧ b^{2, 5}_1 ∧ -b^{2, 5}_0 ∧ -p_10) -> break c in CNF: c -b^{2, 5}_2 ∨ -b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ p_10 ∨ break c in DIMACS: -4661 -4662 4663 10 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 5}_2 ∧ -b^{2, 5}_1 ∧ -b^{2, 5}_0 ∧ true) c in CNF: c -b^{2, 5}_2 ∨ b^{2, 5}_1 ∨ b^{2, 5}_0 ∨ false c in DIMACS: -4661 4662 4663 0 c 3 does not represent an automaton state. c -(-b^{2, 5}_2 ∧ b^{2, 5}_1 ∧ b^{2, 5}_0 ∧ true) c in CNF: c b^{2, 5}_2 ∨ -b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ false c in DIMACS: 4661 -4662 -4663 0 c -3 does not represent an automaton state. c -( b^{2, 5}_2 ∧ b^{2, 5}_1 ∧ b^{2, 5}_0 ∧ true) c in CNF: c -b^{2, 5}_2 ∨ -b^{2, 5}_1 ∨ -b^{2, 5}_0 ∨ false c in DIMACS: -4661 -4662 -4663 0 c i = 6 c -2+1 --> -1 c ( b^{2, 6}_2 ∧ b^{2, 6}_1 ∧ -b^{2, 6}_0 ∧ p_12) -> ( b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ b^{2, 7}_0) c in CNF: c -b^{2, 6}_2 ∨ -b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ -p_12 ∨ b^{2, 7}_2 c -b^{2, 6}_2 ∨ -b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ -p_12 ∨ -b^{2, 7}_1 c -b^{2, 6}_2 ∨ -b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ -p_12 ∨ b^{2, 7}_0 c in DIMACS: -4664 -4665 4666 -12 4667 0 -4664 -4665 4666 -12 -4668 0 -4664 -4665 4666 -12 4669 0 c -1+1 --> 0 c ( b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ b^{2, 6}_0 ∧ p_12) -> (-b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ -b^{2, 7}_0) c in CNF: c -b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ -p_12 ∨ -b^{2, 7}_2 c -b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ -p_12 ∨ -b^{2, 7}_1 c -b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ -p_12 ∨ -b^{2, 7}_0 c in DIMACS: -4664 4665 -4666 -12 -4667 0 -4664 4665 -4666 -12 -4668 0 -4664 4665 -4666 -12 -4669 0 c 0+1 --> 1 c (-b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ -b^{2, 6}_0 ∧ p_12) -> (-b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ b^{2, 7}_0) c in CNF: c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ -p_12 ∨ -b^{2, 7}_2 c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ -p_12 ∨ -b^{2, 7}_1 c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ -p_12 ∨ b^{2, 7}_0 c in DIMACS: 4664 4665 4666 -12 -4667 0 4664 4665 4666 -12 -4668 0 4664 4665 4666 -12 4669 0 c 1+1 --> 2 c (-b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ b^{2, 6}_0 ∧ p_12) -> (-b^{2, 7}_2 ∧ b^{2, 7}_1 ∧ -b^{2, 7}_0) c in CNF: c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ -p_12 ∨ -b^{2, 7}_2 c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ -p_12 ∨ b^{2, 7}_1 c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ -p_12 ∨ -b^{2, 7}_0 c in DIMACS: 4664 4665 -4666 -12 -4667 0 4664 4665 -4666 -12 4668 0 4664 4665 -4666 -12 -4669 0 c 2+1 --> break c (-b^{2, 6}_2 ∧ b^{2, 6}_1 ∧ -b^{2, 6}_0 ∧ p_12) -> break c in CNF: c b^{2, 6}_2 ∨ -b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ -p_12 ∨ break c in DIMACS: 4664 -4665 4666 -12 1162 0 c 2-1 --> 1 c (-b^{2, 6}_2 ∧ b^{2, 6}_1 ∧ -b^{2, 6}_0 ∧ -p_12) -> (-b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ b^{2, 7}_0) c in CNF: c b^{2, 6}_2 ∨ -b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ p_12 ∨ -b^{2, 7}_2 c b^{2, 6}_2 ∨ -b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ p_12 ∨ -b^{2, 7}_1 c b^{2, 6}_2 ∨ -b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ p_12 ∨ b^{2, 7}_0 c in DIMACS: 4664 -4665 4666 12 -4667 0 4664 -4665 4666 12 -4668 0 4664 -4665 4666 12 4669 0 c 1-1 --> 0 c (-b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ b^{2, 6}_0 ∧ -p_12) -> (-b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ -b^{2, 7}_0) c in CNF: c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ p_12 ∨ -b^{2, 7}_2 c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ p_12 ∨ -b^{2, 7}_1 c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ p_12 ∨ -b^{2, 7}_0 c in DIMACS: 4664 4665 -4666 12 -4667 0 4664 4665 -4666 12 -4668 0 4664 4665 -4666 12 -4669 0 c 0-1 --> -1 c (-b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ -b^{2, 6}_0 ∧ -p_12) -> ( b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ b^{2, 7}_0) c in CNF: c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ p_12 ∨ b^{2, 7}_2 c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ p_12 ∨ -b^{2, 7}_1 c b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ p_12 ∨ b^{2, 7}_0 c in DIMACS: 4664 4665 4666 12 4667 0 4664 4665 4666 12 -4668 0 4664 4665 4666 12 4669 0 c -1-1 --> -2 c ( b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ b^{2, 6}_0 ∧ -p_12) -> ( b^{2, 7}_2 ∧ b^{2, 7}_1 ∧ -b^{2, 7}_0) c in CNF: c -b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ p_12 ∨ b^{2, 7}_2 c -b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ p_12 ∨ b^{2, 7}_1 c -b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ p_12 ∨ -b^{2, 7}_0 c in DIMACS: -4664 4665 -4666 12 4667 0 -4664 4665 -4666 12 4668 0 -4664 4665 -4666 12 -4669 0 c -2-1 --> break c ( b^{2, 6}_2 ∧ b^{2, 6}_1 ∧ -b^{2, 6}_0 ∧ -p_12) -> break c in CNF: c -b^{2, 6}_2 ∨ -b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ p_12 ∨ break c in DIMACS: -4664 -4665 4666 12 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 6}_2 ∧ -b^{2, 6}_1 ∧ -b^{2, 6}_0 ∧ true) c in CNF: c -b^{2, 6}_2 ∨ b^{2, 6}_1 ∨ b^{2, 6}_0 ∨ false c in DIMACS: -4664 4665 4666 0 c 3 does not represent an automaton state. c -(-b^{2, 6}_2 ∧ b^{2, 6}_1 ∧ b^{2, 6}_0 ∧ true) c in CNF: c b^{2, 6}_2 ∨ -b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ false c in DIMACS: 4664 -4665 -4666 0 c -3 does not represent an automaton state. c -( b^{2, 6}_2 ∧ b^{2, 6}_1 ∧ b^{2, 6}_0 ∧ true) c in CNF: c -b^{2, 6}_2 ∨ -b^{2, 6}_1 ∨ -b^{2, 6}_0 ∨ false c in DIMACS: -4664 -4665 -4666 0 c i = 7 c -2+1 --> -1 c ( b^{2, 7}_2 ∧ b^{2, 7}_1 ∧ -b^{2, 7}_0 ∧ p_14) -> ( b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ b^{2, 8}_0) c in CNF: c -b^{2, 7}_2 ∨ -b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ -p_14 ∨ b^{2, 8}_2 c -b^{2, 7}_2 ∨ -b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ -p_14 ∨ -b^{2, 8}_1 c -b^{2, 7}_2 ∨ -b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ -p_14 ∨ b^{2, 8}_0 c in DIMACS: -4667 -4668 4669 -14 4670 0 -4667 -4668 4669 -14 -4671 0 -4667 -4668 4669 -14 4672 0 c -1+1 --> 0 c ( b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ b^{2, 7}_0 ∧ p_14) -> (-b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ -b^{2, 8}_0) c in CNF: c -b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ -p_14 ∨ -b^{2, 8}_2 c -b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ -p_14 ∨ -b^{2, 8}_1 c -b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ -p_14 ∨ -b^{2, 8}_0 c in DIMACS: -4667 4668 -4669 -14 -4670 0 -4667 4668 -4669 -14 -4671 0 -4667 4668 -4669 -14 -4672 0 c 0+1 --> 1 c (-b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ -b^{2, 7}_0 ∧ p_14) -> (-b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ b^{2, 8}_0) c in CNF: c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ -p_14 ∨ -b^{2, 8}_2 c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ -p_14 ∨ -b^{2, 8}_1 c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ -p_14 ∨ b^{2, 8}_0 c in DIMACS: 4667 4668 4669 -14 -4670 0 4667 4668 4669 -14 -4671 0 4667 4668 4669 -14 4672 0 c 1+1 --> 2 c (-b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ b^{2, 7}_0 ∧ p_14) -> (-b^{2, 8}_2 ∧ b^{2, 8}_1 ∧ -b^{2, 8}_0) c in CNF: c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ -p_14 ∨ -b^{2, 8}_2 c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ -p_14 ∨ b^{2, 8}_1 c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ -p_14 ∨ -b^{2, 8}_0 c in DIMACS: 4667 4668 -4669 -14 -4670 0 4667 4668 -4669 -14 4671 0 4667 4668 -4669 -14 -4672 0 c 2+1 --> break c (-b^{2, 7}_2 ∧ b^{2, 7}_1 ∧ -b^{2, 7}_0 ∧ p_14) -> break c in CNF: c b^{2, 7}_2 ∨ -b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ -p_14 ∨ break c in DIMACS: 4667 -4668 4669 -14 1162 0 c 2-1 --> 1 c (-b^{2, 7}_2 ∧ b^{2, 7}_1 ∧ -b^{2, 7}_0 ∧ -p_14) -> (-b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ b^{2, 8}_0) c in CNF: c b^{2, 7}_2 ∨ -b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ p_14 ∨ -b^{2, 8}_2 c b^{2, 7}_2 ∨ -b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ p_14 ∨ -b^{2, 8}_1 c b^{2, 7}_2 ∨ -b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ p_14 ∨ b^{2, 8}_0 c in DIMACS: 4667 -4668 4669 14 -4670 0 4667 -4668 4669 14 -4671 0 4667 -4668 4669 14 4672 0 c 1-1 --> 0 c (-b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ b^{2, 7}_0 ∧ -p_14) -> (-b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ -b^{2, 8}_0) c in CNF: c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ p_14 ∨ -b^{2, 8}_2 c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ p_14 ∨ -b^{2, 8}_1 c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ p_14 ∨ -b^{2, 8}_0 c in DIMACS: 4667 4668 -4669 14 -4670 0 4667 4668 -4669 14 -4671 0 4667 4668 -4669 14 -4672 0 c 0-1 --> -1 c (-b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ -b^{2, 7}_0 ∧ -p_14) -> ( b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ b^{2, 8}_0) c in CNF: c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ p_14 ∨ b^{2, 8}_2 c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ p_14 ∨ -b^{2, 8}_1 c b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ p_14 ∨ b^{2, 8}_0 c in DIMACS: 4667 4668 4669 14 4670 0 4667 4668 4669 14 -4671 0 4667 4668 4669 14 4672 0 c -1-1 --> -2 c ( b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ b^{2, 7}_0 ∧ -p_14) -> ( b^{2, 8}_2 ∧ b^{2, 8}_1 ∧ -b^{2, 8}_0) c in CNF: c -b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ p_14 ∨ b^{2, 8}_2 c -b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ p_14 ∨ b^{2, 8}_1 c -b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ p_14 ∨ -b^{2, 8}_0 c in DIMACS: -4667 4668 -4669 14 4670 0 -4667 4668 -4669 14 4671 0 -4667 4668 -4669 14 -4672 0 c -2-1 --> break c ( b^{2, 7}_2 ∧ b^{2, 7}_1 ∧ -b^{2, 7}_0 ∧ -p_14) -> break c in CNF: c -b^{2, 7}_2 ∨ -b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ p_14 ∨ break c in DIMACS: -4667 -4668 4669 14 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 7}_2 ∧ -b^{2, 7}_1 ∧ -b^{2, 7}_0 ∧ true) c in CNF: c -b^{2, 7}_2 ∨ b^{2, 7}_1 ∨ b^{2, 7}_0 ∨ false c in DIMACS: -4667 4668 4669 0 c 3 does not represent an automaton state. c -(-b^{2, 7}_2 ∧ b^{2, 7}_1 ∧ b^{2, 7}_0 ∧ true) c in CNF: c b^{2, 7}_2 ∨ -b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ false c in DIMACS: 4667 -4668 -4669 0 c -3 does not represent an automaton state. c -( b^{2, 7}_2 ∧ b^{2, 7}_1 ∧ b^{2, 7}_0 ∧ true) c in CNF: c -b^{2, 7}_2 ∨ -b^{2, 7}_1 ∨ -b^{2, 7}_0 ∨ false c in DIMACS: -4667 -4668 -4669 0 c i = 8 c -2+1 --> -1 c ( b^{2, 8}_2 ∧ b^{2, 8}_1 ∧ -b^{2, 8}_0 ∧ p_16) -> ( b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ b^{2, 9}_0) c in CNF: c -b^{2, 8}_2 ∨ -b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ -p_16 ∨ b^{2, 9}_2 c -b^{2, 8}_2 ∨ -b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ -p_16 ∨ -b^{2, 9}_1 c -b^{2, 8}_2 ∨ -b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ -p_16 ∨ b^{2, 9}_0 c in DIMACS: -4670 -4671 4672 -16 4673 0 -4670 -4671 4672 -16 -4674 0 -4670 -4671 4672 -16 4675 0 c -1+1 --> 0 c ( b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ b^{2, 8}_0 ∧ p_16) -> (-b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ -b^{2, 9}_0) c in CNF: c -b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ -p_16 ∨ -b^{2, 9}_2 c -b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ -p_16 ∨ -b^{2, 9}_1 c -b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ -p_16 ∨ -b^{2, 9}_0 c in DIMACS: -4670 4671 -4672 -16 -4673 0 -4670 4671 -4672 -16 -4674 0 -4670 4671 -4672 -16 -4675 0 c 0+1 --> 1 c (-b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ -b^{2, 8}_0 ∧ p_16) -> (-b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ b^{2, 9}_0) c in CNF: c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ -p_16 ∨ -b^{2, 9}_2 c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ -p_16 ∨ -b^{2, 9}_1 c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ -p_16 ∨ b^{2, 9}_0 c in DIMACS: 4670 4671 4672 -16 -4673 0 4670 4671 4672 -16 -4674 0 4670 4671 4672 -16 4675 0 c 1+1 --> 2 c (-b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ b^{2, 8}_0 ∧ p_16) -> (-b^{2, 9}_2 ∧ b^{2, 9}_1 ∧ -b^{2, 9}_0) c in CNF: c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ -p_16 ∨ -b^{2, 9}_2 c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ -p_16 ∨ b^{2, 9}_1 c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ -p_16 ∨ -b^{2, 9}_0 c in DIMACS: 4670 4671 -4672 -16 -4673 0 4670 4671 -4672 -16 4674 0 4670 4671 -4672 -16 -4675 0 c 2+1 --> break c (-b^{2, 8}_2 ∧ b^{2, 8}_1 ∧ -b^{2, 8}_0 ∧ p_16) -> break c in CNF: c b^{2, 8}_2 ∨ -b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ -p_16 ∨ break c in DIMACS: 4670 -4671 4672 -16 1162 0 c 2-1 --> 1 c (-b^{2, 8}_2 ∧ b^{2, 8}_1 ∧ -b^{2, 8}_0 ∧ -p_16) -> (-b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ b^{2, 9}_0) c in CNF: c b^{2, 8}_2 ∨ -b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ p_16 ∨ -b^{2, 9}_2 c b^{2, 8}_2 ∨ -b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ p_16 ∨ -b^{2, 9}_1 c b^{2, 8}_2 ∨ -b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ p_16 ∨ b^{2, 9}_0 c in DIMACS: 4670 -4671 4672 16 -4673 0 4670 -4671 4672 16 -4674 0 4670 -4671 4672 16 4675 0 c 1-1 --> 0 c (-b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ b^{2, 8}_0 ∧ -p_16) -> (-b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ -b^{2, 9}_0) c in CNF: c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ p_16 ∨ -b^{2, 9}_2 c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ p_16 ∨ -b^{2, 9}_1 c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ p_16 ∨ -b^{2, 9}_0 c in DIMACS: 4670 4671 -4672 16 -4673 0 4670 4671 -4672 16 -4674 0 4670 4671 -4672 16 -4675 0 c 0-1 --> -1 c (-b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ -b^{2, 8}_0 ∧ -p_16) -> ( b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ b^{2, 9}_0) c in CNF: c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ p_16 ∨ b^{2, 9}_2 c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ p_16 ∨ -b^{2, 9}_1 c b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ p_16 ∨ b^{2, 9}_0 c in DIMACS: 4670 4671 4672 16 4673 0 4670 4671 4672 16 -4674 0 4670 4671 4672 16 4675 0 c -1-1 --> -2 c ( b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ b^{2, 8}_0 ∧ -p_16) -> ( b^{2, 9}_2 ∧ b^{2, 9}_1 ∧ -b^{2, 9}_0) c in CNF: c -b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ p_16 ∨ b^{2, 9}_2 c -b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ p_16 ∨ b^{2, 9}_1 c -b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ p_16 ∨ -b^{2, 9}_0 c in DIMACS: -4670 4671 -4672 16 4673 0 -4670 4671 -4672 16 4674 0 -4670 4671 -4672 16 -4675 0 c -2-1 --> break c ( b^{2, 8}_2 ∧ b^{2, 8}_1 ∧ -b^{2, 8}_0 ∧ -p_16) -> break c in CNF: c -b^{2, 8}_2 ∨ -b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ p_16 ∨ break c in DIMACS: -4670 -4671 4672 16 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 8}_2 ∧ -b^{2, 8}_1 ∧ -b^{2, 8}_0 ∧ true) c in CNF: c -b^{2, 8}_2 ∨ b^{2, 8}_1 ∨ b^{2, 8}_0 ∨ false c in DIMACS: -4670 4671 4672 0 c 3 does not represent an automaton state. c -(-b^{2, 8}_2 ∧ b^{2, 8}_1 ∧ b^{2, 8}_0 ∧ true) c in CNF: c b^{2, 8}_2 ∨ -b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ false c in DIMACS: 4670 -4671 -4672 0 c -3 does not represent an automaton state. c -( b^{2, 8}_2 ∧ b^{2, 8}_1 ∧ b^{2, 8}_0 ∧ true) c in CNF: c -b^{2, 8}_2 ∨ -b^{2, 8}_1 ∨ -b^{2, 8}_0 ∨ false c in DIMACS: -4670 -4671 -4672 0 c i = 9 c -2+1 --> -1 c ( b^{2, 9}_2 ∧ b^{2, 9}_1 ∧ -b^{2, 9}_0 ∧ p_18) -> ( b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ b^{2, 10}_0) c in CNF: c -b^{2, 9}_2 ∨ -b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ -p_18 ∨ b^{2, 10}_2 c -b^{2, 9}_2 ∨ -b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ -p_18 ∨ -b^{2, 10}_1 c -b^{2, 9}_2 ∨ -b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ -p_18 ∨ b^{2, 10}_0 c in DIMACS: -4673 -4674 4675 -18 4676 0 -4673 -4674 4675 -18 -4677 0 -4673 -4674 4675 -18 4678 0 c -1+1 --> 0 c ( b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ b^{2, 9}_0 ∧ p_18) -> (-b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ -b^{2, 10}_0) c in CNF: c -b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ -p_18 ∨ -b^{2, 10}_2 c -b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ -p_18 ∨ -b^{2, 10}_1 c -b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ -p_18 ∨ -b^{2, 10}_0 c in DIMACS: -4673 4674 -4675 -18 -4676 0 -4673 4674 -4675 -18 -4677 0 -4673 4674 -4675 -18 -4678 0 c 0+1 --> 1 c (-b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ -b^{2, 9}_0 ∧ p_18) -> (-b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ b^{2, 10}_0) c in CNF: c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ -p_18 ∨ -b^{2, 10}_2 c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ -p_18 ∨ -b^{2, 10}_1 c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ -p_18 ∨ b^{2, 10}_0 c in DIMACS: 4673 4674 4675 -18 -4676 0 4673 4674 4675 -18 -4677 0 4673 4674 4675 -18 4678 0 c 1+1 --> 2 c (-b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ b^{2, 9}_0 ∧ p_18) -> (-b^{2, 10}_2 ∧ b^{2, 10}_1 ∧ -b^{2, 10}_0) c in CNF: c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ -p_18 ∨ -b^{2, 10}_2 c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ -p_18 ∨ b^{2, 10}_1 c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ -p_18 ∨ -b^{2, 10}_0 c in DIMACS: 4673 4674 -4675 -18 -4676 0 4673 4674 -4675 -18 4677 0 4673 4674 -4675 -18 -4678 0 c 2+1 --> break c (-b^{2, 9}_2 ∧ b^{2, 9}_1 ∧ -b^{2, 9}_0 ∧ p_18) -> break c in CNF: c b^{2, 9}_2 ∨ -b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ -p_18 ∨ break c in DIMACS: 4673 -4674 4675 -18 1162 0 c 2-1 --> 1 c (-b^{2, 9}_2 ∧ b^{2, 9}_1 ∧ -b^{2, 9}_0 ∧ -p_18) -> (-b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ b^{2, 10}_0) c in CNF: c b^{2, 9}_2 ∨ -b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ p_18 ∨ -b^{2, 10}_2 c b^{2, 9}_2 ∨ -b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ p_18 ∨ -b^{2, 10}_1 c b^{2, 9}_2 ∨ -b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ p_18 ∨ b^{2, 10}_0 c in DIMACS: 4673 -4674 4675 18 -4676 0 4673 -4674 4675 18 -4677 0 4673 -4674 4675 18 4678 0 c 1-1 --> 0 c (-b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ b^{2, 9}_0 ∧ -p_18) -> (-b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ -b^{2, 10}_0) c in CNF: c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ p_18 ∨ -b^{2, 10}_2 c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ p_18 ∨ -b^{2, 10}_1 c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ p_18 ∨ -b^{2, 10}_0 c in DIMACS: 4673 4674 -4675 18 -4676 0 4673 4674 -4675 18 -4677 0 4673 4674 -4675 18 -4678 0 c 0-1 --> -1 c (-b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ -b^{2, 9}_0 ∧ -p_18) -> ( b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ b^{2, 10}_0) c in CNF: c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ p_18 ∨ b^{2, 10}_2 c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ p_18 ∨ -b^{2, 10}_1 c b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ p_18 ∨ b^{2, 10}_0 c in DIMACS: 4673 4674 4675 18 4676 0 4673 4674 4675 18 -4677 0 4673 4674 4675 18 4678 0 c -1-1 --> -2 c ( b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ b^{2, 9}_0 ∧ -p_18) -> ( b^{2, 10}_2 ∧ b^{2, 10}_1 ∧ -b^{2, 10}_0) c in CNF: c -b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ p_18 ∨ b^{2, 10}_2 c -b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ p_18 ∨ b^{2, 10}_1 c -b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ p_18 ∨ -b^{2, 10}_0 c in DIMACS: -4673 4674 -4675 18 4676 0 -4673 4674 -4675 18 4677 0 -4673 4674 -4675 18 -4678 0 c -2-1 --> break c ( b^{2, 9}_2 ∧ b^{2, 9}_1 ∧ -b^{2, 9}_0 ∧ -p_18) -> break c in CNF: c -b^{2, 9}_2 ∨ -b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ p_18 ∨ break c in DIMACS: -4673 -4674 4675 18 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 9}_2 ∧ -b^{2, 9}_1 ∧ -b^{2, 9}_0 ∧ true) c in CNF: c -b^{2, 9}_2 ∨ b^{2, 9}_1 ∨ b^{2, 9}_0 ∨ false c in DIMACS: -4673 4674 4675 0 c 3 does not represent an automaton state. c -(-b^{2, 9}_2 ∧ b^{2, 9}_1 ∧ b^{2, 9}_0 ∧ true) c in CNF: c b^{2, 9}_2 ∨ -b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ false c in DIMACS: 4673 -4674 -4675 0 c -3 does not represent an automaton state. c -( b^{2, 9}_2 ∧ b^{2, 9}_1 ∧ b^{2, 9}_0 ∧ true) c in CNF: c -b^{2, 9}_2 ∨ -b^{2, 9}_1 ∨ -b^{2, 9}_0 ∨ false c in DIMACS: -4673 -4674 -4675 0 c i = 10 c -2+1 --> -1 c ( b^{2, 10}_2 ∧ b^{2, 10}_1 ∧ -b^{2, 10}_0 ∧ p_20) -> ( b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ b^{2, 11}_0) c in CNF: c -b^{2, 10}_2 ∨ -b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ -p_20 ∨ b^{2, 11}_2 c -b^{2, 10}_2 ∨ -b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ -p_20 ∨ -b^{2, 11}_1 c -b^{2, 10}_2 ∨ -b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ -p_20 ∨ b^{2, 11}_0 c in DIMACS: -4676 -4677 4678 -20 4679 0 -4676 -4677 4678 -20 -4680 0 -4676 -4677 4678 -20 4681 0 c -1+1 --> 0 c ( b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ b^{2, 10}_0 ∧ p_20) -> (-b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ -b^{2, 11}_0) c in CNF: c -b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ -p_20 ∨ -b^{2, 11}_2 c -b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ -p_20 ∨ -b^{2, 11}_1 c -b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ -p_20 ∨ -b^{2, 11}_0 c in DIMACS: -4676 4677 -4678 -20 -4679 0 -4676 4677 -4678 -20 -4680 0 -4676 4677 -4678 -20 -4681 0 c 0+1 --> 1 c (-b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ -b^{2, 10}_0 ∧ p_20) -> (-b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ b^{2, 11}_0) c in CNF: c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ -p_20 ∨ -b^{2, 11}_2 c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ -p_20 ∨ -b^{2, 11}_1 c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ -p_20 ∨ b^{2, 11}_0 c in DIMACS: 4676 4677 4678 -20 -4679 0 4676 4677 4678 -20 -4680 0 4676 4677 4678 -20 4681 0 c 1+1 --> 2 c (-b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ b^{2, 10}_0 ∧ p_20) -> (-b^{2, 11}_2 ∧ b^{2, 11}_1 ∧ -b^{2, 11}_0) c in CNF: c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ -p_20 ∨ -b^{2, 11}_2 c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ -p_20 ∨ b^{2, 11}_1 c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ -p_20 ∨ -b^{2, 11}_0 c in DIMACS: 4676 4677 -4678 -20 -4679 0 4676 4677 -4678 -20 4680 0 4676 4677 -4678 -20 -4681 0 c 2+1 --> break c (-b^{2, 10}_2 ∧ b^{2, 10}_1 ∧ -b^{2, 10}_0 ∧ p_20) -> break c in CNF: c b^{2, 10}_2 ∨ -b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ -p_20 ∨ break c in DIMACS: 4676 -4677 4678 -20 1162 0 c 2-1 --> 1 c (-b^{2, 10}_2 ∧ b^{2, 10}_1 ∧ -b^{2, 10}_0 ∧ -p_20) -> (-b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ b^{2, 11}_0) c in CNF: c b^{2, 10}_2 ∨ -b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ p_20 ∨ -b^{2, 11}_2 c b^{2, 10}_2 ∨ -b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ p_20 ∨ -b^{2, 11}_1 c b^{2, 10}_2 ∨ -b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ p_20 ∨ b^{2, 11}_0 c in DIMACS: 4676 -4677 4678 20 -4679 0 4676 -4677 4678 20 -4680 0 4676 -4677 4678 20 4681 0 c 1-1 --> 0 c (-b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ b^{2, 10}_0 ∧ -p_20) -> (-b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ -b^{2, 11}_0) c in CNF: c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ p_20 ∨ -b^{2, 11}_2 c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ p_20 ∨ -b^{2, 11}_1 c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ p_20 ∨ -b^{2, 11}_0 c in DIMACS: 4676 4677 -4678 20 -4679 0 4676 4677 -4678 20 -4680 0 4676 4677 -4678 20 -4681 0 c 0-1 --> -1 c (-b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ -b^{2, 10}_0 ∧ -p_20) -> ( b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ b^{2, 11}_0) c in CNF: c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ p_20 ∨ b^{2, 11}_2 c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ p_20 ∨ -b^{2, 11}_1 c b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ p_20 ∨ b^{2, 11}_0 c in DIMACS: 4676 4677 4678 20 4679 0 4676 4677 4678 20 -4680 0 4676 4677 4678 20 4681 0 c -1-1 --> -2 c ( b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ b^{2, 10}_0 ∧ -p_20) -> ( b^{2, 11}_2 ∧ b^{2, 11}_1 ∧ -b^{2, 11}_0) c in CNF: c -b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ p_20 ∨ b^{2, 11}_2 c -b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ p_20 ∨ b^{2, 11}_1 c -b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ p_20 ∨ -b^{2, 11}_0 c in DIMACS: -4676 4677 -4678 20 4679 0 -4676 4677 -4678 20 4680 0 -4676 4677 -4678 20 -4681 0 c -2-1 --> break c ( b^{2, 10}_2 ∧ b^{2, 10}_1 ∧ -b^{2, 10}_0 ∧ -p_20) -> break c in CNF: c -b^{2, 10}_2 ∨ -b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ p_20 ∨ break c in DIMACS: -4676 -4677 4678 20 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 10}_2 ∧ -b^{2, 10}_1 ∧ -b^{2, 10}_0 ∧ true) c in CNF: c -b^{2, 10}_2 ∨ b^{2, 10}_1 ∨ b^{2, 10}_0 ∨ false c in DIMACS: -4676 4677 4678 0 c 3 does not represent an automaton state. c -(-b^{2, 10}_2 ∧ b^{2, 10}_1 ∧ b^{2, 10}_0 ∧ true) c in CNF: c b^{2, 10}_2 ∨ -b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ false c in DIMACS: 4676 -4677 -4678 0 c -3 does not represent an automaton state. c -( b^{2, 10}_2 ∧ b^{2, 10}_1 ∧ b^{2, 10}_0 ∧ true) c in CNF: c -b^{2, 10}_2 ∨ -b^{2, 10}_1 ∨ -b^{2, 10}_0 ∨ false c in DIMACS: -4676 -4677 -4678 0 c i = 11 c -2+1 --> -1 c ( b^{2, 11}_2 ∧ b^{2, 11}_1 ∧ -b^{2, 11}_0 ∧ p_22) -> ( b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ b^{2, 12}_0) c in CNF: c -b^{2, 11}_2 ∨ -b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ -p_22 ∨ b^{2, 12}_2 c -b^{2, 11}_2 ∨ -b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ -p_22 ∨ -b^{2, 12}_1 c -b^{2, 11}_2 ∨ -b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ -p_22 ∨ b^{2, 12}_0 c in DIMACS: -4679 -4680 4681 -22 4682 0 -4679 -4680 4681 -22 -4683 0 -4679 -4680 4681 -22 4684 0 c -1+1 --> 0 c ( b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ b^{2, 11}_0 ∧ p_22) -> (-b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ -b^{2, 12}_0) c in CNF: c -b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ -p_22 ∨ -b^{2, 12}_2 c -b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ -p_22 ∨ -b^{2, 12}_1 c -b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ -p_22 ∨ -b^{2, 12}_0 c in DIMACS: -4679 4680 -4681 -22 -4682 0 -4679 4680 -4681 -22 -4683 0 -4679 4680 -4681 -22 -4684 0 c 0+1 --> 1 c (-b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ -b^{2, 11}_0 ∧ p_22) -> (-b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ b^{2, 12}_0) c in CNF: c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ -p_22 ∨ -b^{2, 12}_2 c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ -p_22 ∨ -b^{2, 12}_1 c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ -p_22 ∨ b^{2, 12}_0 c in DIMACS: 4679 4680 4681 -22 -4682 0 4679 4680 4681 -22 -4683 0 4679 4680 4681 -22 4684 0 c 1+1 --> 2 c (-b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ b^{2, 11}_0 ∧ p_22) -> (-b^{2, 12}_2 ∧ b^{2, 12}_1 ∧ -b^{2, 12}_0) c in CNF: c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ -p_22 ∨ -b^{2, 12}_2 c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ -p_22 ∨ b^{2, 12}_1 c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ -p_22 ∨ -b^{2, 12}_0 c in DIMACS: 4679 4680 -4681 -22 -4682 0 4679 4680 -4681 -22 4683 0 4679 4680 -4681 -22 -4684 0 c 2+1 --> break c (-b^{2, 11}_2 ∧ b^{2, 11}_1 ∧ -b^{2, 11}_0 ∧ p_22) -> break c in CNF: c b^{2, 11}_2 ∨ -b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ -p_22 ∨ break c in DIMACS: 4679 -4680 4681 -22 1162 0 c 2-1 --> 1 c (-b^{2, 11}_2 ∧ b^{2, 11}_1 ∧ -b^{2, 11}_0 ∧ -p_22) -> (-b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ b^{2, 12}_0) c in CNF: c b^{2, 11}_2 ∨ -b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ p_22 ∨ -b^{2, 12}_2 c b^{2, 11}_2 ∨ -b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ p_22 ∨ -b^{2, 12}_1 c b^{2, 11}_2 ∨ -b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ p_22 ∨ b^{2, 12}_0 c in DIMACS: 4679 -4680 4681 22 -4682 0 4679 -4680 4681 22 -4683 0 4679 -4680 4681 22 4684 0 c 1-1 --> 0 c (-b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ b^{2, 11}_0 ∧ -p_22) -> (-b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ -b^{2, 12}_0) c in CNF: c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ p_22 ∨ -b^{2, 12}_2 c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ p_22 ∨ -b^{2, 12}_1 c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ p_22 ∨ -b^{2, 12}_0 c in DIMACS: 4679 4680 -4681 22 -4682 0 4679 4680 -4681 22 -4683 0 4679 4680 -4681 22 -4684 0 c 0-1 --> -1 c (-b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ -b^{2, 11}_0 ∧ -p_22) -> ( b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ b^{2, 12}_0) c in CNF: c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ p_22 ∨ b^{2, 12}_2 c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ p_22 ∨ -b^{2, 12}_1 c b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ p_22 ∨ b^{2, 12}_0 c in DIMACS: 4679 4680 4681 22 4682 0 4679 4680 4681 22 -4683 0 4679 4680 4681 22 4684 0 c -1-1 --> -2 c ( b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ b^{2, 11}_0 ∧ -p_22) -> ( b^{2, 12}_2 ∧ b^{2, 12}_1 ∧ -b^{2, 12}_0) c in CNF: c -b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ p_22 ∨ b^{2, 12}_2 c -b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ p_22 ∨ b^{2, 12}_1 c -b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ p_22 ∨ -b^{2, 12}_0 c in DIMACS: -4679 4680 -4681 22 4682 0 -4679 4680 -4681 22 4683 0 -4679 4680 -4681 22 -4684 0 c -2-1 --> break c ( b^{2, 11}_2 ∧ b^{2, 11}_1 ∧ -b^{2, 11}_0 ∧ -p_22) -> break c in CNF: c -b^{2, 11}_2 ∨ -b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ p_22 ∨ break c in DIMACS: -4679 -4680 4681 22 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 11}_2 ∧ -b^{2, 11}_1 ∧ -b^{2, 11}_0 ∧ true) c in CNF: c -b^{2, 11}_2 ∨ b^{2, 11}_1 ∨ b^{2, 11}_0 ∨ false c in DIMACS: -4679 4680 4681 0 c 3 does not represent an automaton state. c -(-b^{2, 11}_2 ∧ b^{2, 11}_1 ∧ b^{2, 11}_0 ∧ true) c in CNF: c b^{2, 11}_2 ∨ -b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ false c in DIMACS: 4679 -4680 -4681 0 c -3 does not represent an automaton state. c -( b^{2, 11}_2 ∧ b^{2, 11}_1 ∧ b^{2, 11}_0 ∧ true) c in CNF: c -b^{2, 11}_2 ∨ -b^{2, 11}_1 ∨ -b^{2, 11}_0 ∨ false c in DIMACS: -4679 -4680 -4681 0 c i = 12 c -2+1 --> -1 c ( b^{2, 12}_2 ∧ b^{2, 12}_1 ∧ -b^{2, 12}_0 ∧ p_24) -> ( b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ b^{2, 13}_0) c in CNF: c -b^{2, 12}_2 ∨ -b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ -p_24 ∨ b^{2, 13}_2 c -b^{2, 12}_2 ∨ -b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ -p_24 ∨ -b^{2, 13}_1 c -b^{2, 12}_2 ∨ -b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ -p_24 ∨ b^{2, 13}_0 c in DIMACS: -4682 -4683 4684 -24 4685 0 -4682 -4683 4684 -24 -4686 0 -4682 -4683 4684 -24 4687 0 c -1+1 --> 0 c ( b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ b^{2, 12}_0 ∧ p_24) -> (-b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ -b^{2, 13}_0) c in CNF: c -b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ -p_24 ∨ -b^{2, 13}_2 c -b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ -p_24 ∨ -b^{2, 13}_1 c -b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ -p_24 ∨ -b^{2, 13}_0 c in DIMACS: -4682 4683 -4684 -24 -4685 0 -4682 4683 -4684 -24 -4686 0 -4682 4683 -4684 -24 -4687 0 c 0+1 --> 1 c (-b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ -b^{2, 12}_0 ∧ p_24) -> (-b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ b^{2, 13}_0) c in CNF: c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ -p_24 ∨ -b^{2, 13}_2 c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ -p_24 ∨ -b^{2, 13}_1 c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ -p_24 ∨ b^{2, 13}_0 c in DIMACS: 4682 4683 4684 -24 -4685 0 4682 4683 4684 -24 -4686 0 4682 4683 4684 -24 4687 0 c 1+1 --> 2 c (-b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ b^{2, 12}_0 ∧ p_24) -> (-b^{2, 13}_2 ∧ b^{2, 13}_1 ∧ -b^{2, 13}_0) c in CNF: c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ -p_24 ∨ -b^{2, 13}_2 c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ -p_24 ∨ b^{2, 13}_1 c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ -p_24 ∨ -b^{2, 13}_0 c in DIMACS: 4682 4683 -4684 -24 -4685 0 4682 4683 -4684 -24 4686 0 4682 4683 -4684 -24 -4687 0 c 2+1 --> break c (-b^{2, 12}_2 ∧ b^{2, 12}_1 ∧ -b^{2, 12}_0 ∧ p_24) -> break c in CNF: c b^{2, 12}_2 ∨ -b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ -p_24 ∨ break c in DIMACS: 4682 -4683 4684 -24 1162 0 c 2-1 --> 1 c (-b^{2, 12}_2 ∧ b^{2, 12}_1 ∧ -b^{2, 12}_0 ∧ -p_24) -> (-b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ b^{2, 13}_0) c in CNF: c b^{2, 12}_2 ∨ -b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ p_24 ∨ -b^{2, 13}_2 c b^{2, 12}_2 ∨ -b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ p_24 ∨ -b^{2, 13}_1 c b^{2, 12}_2 ∨ -b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ p_24 ∨ b^{2, 13}_0 c in DIMACS: 4682 -4683 4684 24 -4685 0 4682 -4683 4684 24 -4686 0 4682 -4683 4684 24 4687 0 c 1-1 --> 0 c (-b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ b^{2, 12}_0 ∧ -p_24) -> (-b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ -b^{2, 13}_0) c in CNF: c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ p_24 ∨ -b^{2, 13}_2 c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ p_24 ∨ -b^{2, 13}_1 c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ p_24 ∨ -b^{2, 13}_0 c in DIMACS: 4682 4683 -4684 24 -4685 0 4682 4683 -4684 24 -4686 0 4682 4683 -4684 24 -4687 0 c 0-1 --> -1 c (-b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ -b^{2, 12}_0 ∧ -p_24) -> ( b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ b^{2, 13}_0) c in CNF: c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ p_24 ∨ b^{2, 13}_2 c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ p_24 ∨ -b^{2, 13}_1 c b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ p_24 ∨ b^{2, 13}_0 c in DIMACS: 4682 4683 4684 24 4685 0 4682 4683 4684 24 -4686 0 4682 4683 4684 24 4687 0 c -1-1 --> -2 c ( b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ b^{2, 12}_0 ∧ -p_24) -> ( b^{2, 13}_2 ∧ b^{2, 13}_1 ∧ -b^{2, 13}_0) c in CNF: c -b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ p_24 ∨ b^{2, 13}_2 c -b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ p_24 ∨ b^{2, 13}_1 c -b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ p_24 ∨ -b^{2, 13}_0 c in DIMACS: -4682 4683 -4684 24 4685 0 -4682 4683 -4684 24 4686 0 -4682 4683 -4684 24 -4687 0 c -2-1 --> break c ( b^{2, 12}_2 ∧ b^{2, 12}_1 ∧ -b^{2, 12}_0 ∧ -p_24) -> break c in CNF: c -b^{2, 12}_2 ∨ -b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ p_24 ∨ break c in DIMACS: -4682 -4683 4684 24 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 12}_2 ∧ -b^{2, 12}_1 ∧ -b^{2, 12}_0 ∧ true) c in CNF: c -b^{2, 12}_2 ∨ b^{2, 12}_1 ∨ b^{2, 12}_0 ∨ false c in DIMACS: -4682 4683 4684 0 c 3 does not represent an automaton state. c -(-b^{2, 12}_2 ∧ b^{2, 12}_1 ∧ b^{2, 12}_0 ∧ true) c in CNF: c b^{2, 12}_2 ∨ -b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ false c in DIMACS: 4682 -4683 -4684 0 c -3 does not represent an automaton state. c -( b^{2, 12}_2 ∧ b^{2, 12}_1 ∧ b^{2, 12}_0 ∧ true) c in CNF: c -b^{2, 12}_2 ∨ -b^{2, 12}_1 ∨ -b^{2, 12}_0 ∨ false c in DIMACS: -4682 -4683 -4684 0 c i = 13 c -2+1 --> -1 c ( b^{2, 13}_2 ∧ b^{2, 13}_1 ∧ -b^{2, 13}_0 ∧ p_26) -> ( b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ b^{2, 14}_0) c in CNF: c -b^{2, 13}_2 ∨ -b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ -p_26 ∨ b^{2, 14}_2 c -b^{2, 13}_2 ∨ -b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ -p_26 ∨ -b^{2, 14}_1 c -b^{2, 13}_2 ∨ -b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ -p_26 ∨ b^{2, 14}_0 c in DIMACS: -4685 -4686 4687 -26 4688 0 -4685 -4686 4687 -26 -4689 0 -4685 -4686 4687 -26 4690 0 c -1+1 --> 0 c ( b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ b^{2, 13}_0 ∧ p_26) -> (-b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ -b^{2, 14}_0) c in CNF: c -b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ -p_26 ∨ -b^{2, 14}_2 c -b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ -p_26 ∨ -b^{2, 14}_1 c -b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ -p_26 ∨ -b^{2, 14}_0 c in DIMACS: -4685 4686 -4687 -26 -4688 0 -4685 4686 -4687 -26 -4689 0 -4685 4686 -4687 -26 -4690 0 c 0+1 --> 1 c (-b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ -b^{2, 13}_0 ∧ p_26) -> (-b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ b^{2, 14}_0) c in CNF: c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ -p_26 ∨ -b^{2, 14}_2 c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ -p_26 ∨ -b^{2, 14}_1 c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ -p_26 ∨ b^{2, 14}_0 c in DIMACS: 4685 4686 4687 -26 -4688 0 4685 4686 4687 -26 -4689 0 4685 4686 4687 -26 4690 0 c 1+1 --> 2 c (-b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ b^{2, 13}_0 ∧ p_26) -> (-b^{2, 14}_2 ∧ b^{2, 14}_1 ∧ -b^{2, 14}_0) c in CNF: c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ -p_26 ∨ -b^{2, 14}_2 c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ -p_26 ∨ b^{2, 14}_1 c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ -p_26 ∨ -b^{2, 14}_0 c in DIMACS: 4685 4686 -4687 -26 -4688 0 4685 4686 -4687 -26 4689 0 4685 4686 -4687 -26 -4690 0 c 2+1 --> break c (-b^{2, 13}_2 ∧ b^{2, 13}_1 ∧ -b^{2, 13}_0 ∧ p_26) -> break c in CNF: c b^{2, 13}_2 ∨ -b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ -p_26 ∨ break c in DIMACS: 4685 -4686 4687 -26 1162 0 c 2-1 --> 1 c (-b^{2, 13}_2 ∧ b^{2, 13}_1 ∧ -b^{2, 13}_0 ∧ -p_26) -> (-b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ b^{2, 14}_0) c in CNF: c b^{2, 13}_2 ∨ -b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ p_26 ∨ -b^{2, 14}_2 c b^{2, 13}_2 ∨ -b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ p_26 ∨ -b^{2, 14}_1 c b^{2, 13}_2 ∨ -b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ p_26 ∨ b^{2, 14}_0 c in DIMACS: 4685 -4686 4687 26 -4688 0 4685 -4686 4687 26 -4689 0 4685 -4686 4687 26 4690 0 c 1-1 --> 0 c (-b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ b^{2, 13}_0 ∧ -p_26) -> (-b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ -b^{2, 14}_0) c in CNF: c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ p_26 ∨ -b^{2, 14}_2 c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ p_26 ∨ -b^{2, 14}_1 c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ p_26 ∨ -b^{2, 14}_0 c in DIMACS: 4685 4686 -4687 26 -4688 0 4685 4686 -4687 26 -4689 0 4685 4686 -4687 26 -4690 0 c 0-1 --> -1 c (-b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ -b^{2, 13}_0 ∧ -p_26) -> ( b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ b^{2, 14}_0) c in CNF: c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ p_26 ∨ b^{2, 14}_2 c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ p_26 ∨ -b^{2, 14}_1 c b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ p_26 ∨ b^{2, 14}_0 c in DIMACS: 4685 4686 4687 26 4688 0 4685 4686 4687 26 -4689 0 4685 4686 4687 26 4690 0 c -1-1 --> -2 c ( b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ b^{2, 13}_0 ∧ -p_26) -> ( b^{2, 14}_2 ∧ b^{2, 14}_1 ∧ -b^{2, 14}_0) c in CNF: c -b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ p_26 ∨ b^{2, 14}_2 c -b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ p_26 ∨ b^{2, 14}_1 c -b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ p_26 ∨ -b^{2, 14}_0 c in DIMACS: -4685 4686 -4687 26 4688 0 -4685 4686 -4687 26 4689 0 -4685 4686 -4687 26 -4690 0 c -2-1 --> break c ( b^{2, 13}_2 ∧ b^{2, 13}_1 ∧ -b^{2, 13}_0 ∧ -p_26) -> break c in CNF: c -b^{2, 13}_2 ∨ -b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ p_26 ∨ break c in DIMACS: -4685 -4686 4687 26 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 13}_2 ∧ -b^{2, 13}_1 ∧ -b^{2, 13}_0 ∧ true) c in CNF: c -b^{2, 13}_2 ∨ b^{2, 13}_1 ∨ b^{2, 13}_0 ∨ false c in DIMACS: -4685 4686 4687 0 c 3 does not represent an automaton state. c -(-b^{2, 13}_2 ∧ b^{2, 13}_1 ∧ b^{2, 13}_0 ∧ true) c in CNF: c b^{2, 13}_2 ∨ -b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ false c in DIMACS: 4685 -4686 -4687 0 c -3 does not represent an automaton state. c -( b^{2, 13}_2 ∧ b^{2, 13}_1 ∧ b^{2, 13}_0 ∧ true) c in CNF: c -b^{2, 13}_2 ∨ -b^{2, 13}_1 ∨ -b^{2, 13}_0 ∨ false c in DIMACS: -4685 -4686 -4687 0 c i = 14 c -2+1 --> -1 c ( b^{2, 14}_2 ∧ b^{2, 14}_1 ∧ -b^{2, 14}_0 ∧ p_28) -> ( b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ b^{2, 15}_0) c in CNF: c -b^{2, 14}_2 ∨ -b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ -p_28 ∨ b^{2, 15}_2 c -b^{2, 14}_2 ∨ -b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ -p_28 ∨ -b^{2, 15}_1 c -b^{2, 14}_2 ∨ -b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ -p_28 ∨ b^{2, 15}_0 c in DIMACS: -4688 -4689 4690 -28 4691 0 -4688 -4689 4690 -28 -4692 0 -4688 -4689 4690 -28 4693 0 c -1+1 --> 0 c ( b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ b^{2, 14}_0 ∧ p_28) -> (-b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ -b^{2, 15}_0) c in CNF: c -b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ -p_28 ∨ -b^{2, 15}_2 c -b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ -p_28 ∨ -b^{2, 15}_1 c -b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ -p_28 ∨ -b^{2, 15}_0 c in DIMACS: -4688 4689 -4690 -28 -4691 0 -4688 4689 -4690 -28 -4692 0 -4688 4689 -4690 -28 -4693 0 c 0+1 --> 1 c (-b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ -b^{2, 14}_0 ∧ p_28) -> (-b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ b^{2, 15}_0) c in CNF: c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ -p_28 ∨ -b^{2, 15}_2 c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ -p_28 ∨ -b^{2, 15}_1 c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ -p_28 ∨ b^{2, 15}_0 c in DIMACS: 4688 4689 4690 -28 -4691 0 4688 4689 4690 -28 -4692 0 4688 4689 4690 -28 4693 0 c 1+1 --> 2 c (-b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ b^{2, 14}_0 ∧ p_28) -> (-b^{2, 15}_2 ∧ b^{2, 15}_1 ∧ -b^{2, 15}_0) c in CNF: c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ -p_28 ∨ -b^{2, 15}_2 c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ -p_28 ∨ b^{2, 15}_1 c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ -p_28 ∨ -b^{2, 15}_0 c in DIMACS: 4688 4689 -4690 -28 -4691 0 4688 4689 -4690 -28 4692 0 4688 4689 -4690 -28 -4693 0 c 2+1 --> break c (-b^{2, 14}_2 ∧ b^{2, 14}_1 ∧ -b^{2, 14}_0 ∧ p_28) -> break c in CNF: c b^{2, 14}_2 ∨ -b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ -p_28 ∨ break c in DIMACS: 4688 -4689 4690 -28 1162 0 c 2-1 --> 1 c (-b^{2, 14}_2 ∧ b^{2, 14}_1 ∧ -b^{2, 14}_0 ∧ -p_28) -> (-b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ b^{2, 15}_0) c in CNF: c b^{2, 14}_2 ∨ -b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ p_28 ∨ -b^{2, 15}_2 c b^{2, 14}_2 ∨ -b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ p_28 ∨ -b^{2, 15}_1 c b^{2, 14}_2 ∨ -b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ p_28 ∨ b^{2, 15}_0 c in DIMACS: 4688 -4689 4690 28 -4691 0 4688 -4689 4690 28 -4692 0 4688 -4689 4690 28 4693 0 c 1-1 --> 0 c (-b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ b^{2, 14}_0 ∧ -p_28) -> (-b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ -b^{2, 15}_0) c in CNF: c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ p_28 ∨ -b^{2, 15}_2 c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ p_28 ∨ -b^{2, 15}_1 c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ p_28 ∨ -b^{2, 15}_0 c in DIMACS: 4688 4689 -4690 28 -4691 0 4688 4689 -4690 28 -4692 0 4688 4689 -4690 28 -4693 0 c 0-1 --> -1 c (-b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ -b^{2, 14}_0 ∧ -p_28) -> ( b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ b^{2, 15}_0) c in CNF: c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ p_28 ∨ b^{2, 15}_2 c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ p_28 ∨ -b^{2, 15}_1 c b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ p_28 ∨ b^{2, 15}_0 c in DIMACS: 4688 4689 4690 28 4691 0 4688 4689 4690 28 -4692 0 4688 4689 4690 28 4693 0 c -1-1 --> -2 c ( b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ b^{2, 14}_0 ∧ -p_28) -> ( b^{2, 15}_2 ∧ b^{2, 15}_1 ∧ -b^{2, 15}_0) c in CNF: c -b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ p_28 ∨ b^{2, 15}_2 c -b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ p_28 ∨ b^{2, 15}_1 c -b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ p_28 ∨ -b^{2, 15}_0 c in DIMACS: -4688 4689 -4690 28 4691 0 -4688 4689 -4690 28 4692 0 -4688 4689 -4690 28 -4693 0 c -2-1 --> break c ( b^{2, 14}_2 ∧ b^{2, 14}_1 ∧ -b^{2, 14}_0 ∧ -p_28) -> break c in CNF: c -b^{2, 14}_2 ∨ -b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ p_28 ∨ break c in DIMACS: -4688 -4689 4690 28 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 14}_2 ∧ -b^{2, 14}_1 ∧ -b^{2, 14}_0 ∧ true) c in CNF: c -b^{2, 14}_2 ∨ b^{2, 14}_1 ∨ b^{2, 14}_0 ∨ false c in DIMACS: -4688 4689 4690 0 c 3 does not represent an automaton state. c -(-b^{2, 14}_2 ∧ b^{2, 14}_1 ∧ b^{2, 14}_0 ∧ true) c in CNF: c b^{2, 14}_2 ∨ -b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ false c in DIMACS: 4688 -4689 -4690 0 c -3 does not represent an automaton state. c -( b^{2, 14}_2 ∧ b^{2, 14}_1 ∧ b^{2, 14}_0 ∧ true) c in CNF: c -b^{2, 14}_2 ∨ -b^{2, 14}_1 ∨ -b^{2, 14}_0 ∨ false c in DIMACS: -4688 -4689 -4690 0 c i = 15 c -2+1 --> -1 c ( b^{2, 15}_2 ∧ b^{2, 15}_1 ∧ -b^{2, 15}_0 ∧ p_30) -> ( b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ b^{2, 16}_0) c in CNF: c -b^{2, 15}_2 ∨ -b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ -p_30 ∨ b^{2, 16}_2 c -b^{2, 15}_2 ∨ -b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ -p_30 ∨ -b^{2, 16}_1 c -b^{2, 15}_2 ∨ -b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ -p_30 ∨ b^{2, 16}_0 c in DIMACS: -4691 -4692 4693 -30 4694 0 -4691 -4692 4693 -30 -4695 0 -4691 -4692 4693 -30 4696 0 c -1+1 --> 0 c ( b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ b^{2, 15}_0 ∧ p_30) -> (-b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ -b^{2, 16}_0) c in CNF: c -b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ -p_30 ∨ -b^{2, 16}_2 c -b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ -p_30 ∨ -b^{2, 16}_1 c -b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ -p_30 ∨ -b^{2, 16}_0 c in DIMACS: -4691 4692 -4693 -30 -4694 0 -4691 4692 -4693 -30 -4695 0 -4691 4692 -4693 -30 -4696 0 c 0+1 --> 1 c (-b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ -b^{2, 15}_0 ∧ p_30) -> (-b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ b^{2, 16}_0) c in CNF: c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ -p_30 ∨ -b^{2, 16}_2 c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ -p_30 ∨ -b^{2, 16}_1 c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ -p_30 ∨ b^{2, 16}_0 c in DIMACS: 4691 4692 4693 -30 -4694 0 4691 4692 4693 -30 -4695 0 4691 4692 4693 -30 4696 0 c 1+1 --> 2 c (-b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ b^{2, 15}_0 ∧ p_30) -> (-b^{2, 16}_2 ∧ b^{2, 16}_1 ∧ -b^{2, 16}_0) c in CNF: c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ -p_30 ∨ -b^{2, 16}_2 c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ -p_30 ∨ b^{2, 16}_1 c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ -p_30 ∨ -b^{2, 16}_0 c in DIMACS: 4691 4692 -4693 -30 -4694 0 4691 4692 -4693 -30 4695 0 4691 4692 -4693 -30 -4696 0 c 2+1 --> break c (-b^{2, 15}_2 ∧ b^{2, 15}_1 ∧ -b^{2, 15}_0 ∧ p_30) -> break c in CNF: c b^{2, 15}_2 ∨ -b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ -p_30 ∨ break c in DIMACS: 4691 -4692 4693 -30 1162 0 c 2-1 --> 1 c (-b^{2, 15}_2 ∧ b^{2, 15}_1 ∧ -b^{2, 15}_0 ∧ -p_30) -> (-b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ b^{2, 16}_0) c in CNF: c b^{2, 15}_2 ∨ -b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ p_30 ∨ -b^{2, 16}_2 c b^{2, 15}_2 ∨ -b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ p_30 ∨ -b^{2, 16}_1 c b^{2, 15}_2 ∨ -b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ p_30 ∨ b^{2, 16}_0 c in DIMACS: 4691 -4692 4693 30 -4694 0 4691 -4692 4693 30 -4695 0 4691 -4692 4693 30 4696 0 c 1-1 --> 0 c (-b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ b^{2, 15}_0 ∧ -p_30) -> (-b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ -b^{2, 16}_0) c in CNF: c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ p_30 ∨ -b^{2, 16}_2 c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ p_30 ∨ -b^{2, 16}_1 c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ p_30 ∨ -b^{2, 16}_0 c in DIMACS: 4691 4692 -4693 30 -4694 0 4691 4692 -4693 30 -4695 0 4691 4692 -4693 30 -4696 0 c 0-1 --> -1 c (-b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ -b^{2, 15}_0 ∧ -p_30) -> ( b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ b^{2, 16}_0) c in CNF: c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ p_30 ∨ b^{2, 16}_2 c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ p_30 ∨ -b^{2, 16}_1 c b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ p_30 ∨ b^{2, 16}_0 c in DIMACS: 4691 4692 4693 30 4694 0 4691 4692 4693 30 -4695 0 4691 4692 4693 30 4696 0 c -1-1 --> -2 c ( b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ b^{2, 15}_0 ∧ -p_30) -> ( b^{2, 16}_2 ∧ b^{2, 16}_1 ∧ -b^{2, 16}_0) c in CNF: c -b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ p_30 ∨ b^{2, 16}_2 c -b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ p_30 ∨ b^{2, 16}_1 c -b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ p_30 ∨ -b^{2, 16}_0 c in DIMACS: -4691 4692 -4693 30 4694 0 -4691 4692 -4693 30 4695 0 -4691 4692 -4693 30 -4696 0 c -2-1 --> break c ( b^{2, 15}_2 ∧ b^{2, 15}_1 ∧ -b^{2, 15}_0 ∧ -p_30) -> break c in CNF: c -b^{2, 15}_2 ∨ -b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ p_30 ∨ break c in DIMACS: -4691 -4692 4693 30 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 15}_2 ∧ -b^{2, 15}_1 ∧ -b^{2, 15}_0 ∧ true) c in CNF: c -b^{2, 15}_2 ∨ b^{2, 15}_1 ∨ b^{2, 15}_0 ∨ false c in DIMACS: -4691 4692 4693 0 c 3 does not represent an automaton state. c -(-b^{2, 15}_2 ∧ b^{2, 15}_1 ∧ b^{2, 15}_0 ∧ true) c in CNF: c b^{2, 15}_2 ∨ -b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ false c in DIMACS: 4691 -4692 -4693 0 c -3 does not represent an automaton state. c -( b^{2, 15}_2 ∧ b^{2, 15}_1 ∧ b^{2, 15}_0 ∧ true) c in CNF: c -b^{2, 15}_2 ∨ -b^{2, 15}_1 ∨ -b^{2, 15}_0 ∨ false c in DIMACS: -4691 -4692 -4693 0 c i = 16 c -2+1 --> -1 c ( b^{2, 16}_2 ∧ b^{2, 16}_1 ∧ -b^{2, 16}_0 ∧ p_32) -> ( b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ b^{2, 17}_0) c in CNF: c -b^{2, 16}_2 ∨ -b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ -p_32 ∨ b^{2, 17}_2 c -b^{2, 16}_2 ∨ -b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ -p_32 ∨ -b^{2, 17}_1 c -b^{2, 16}_2 ∨ -b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ -p_32 ∨ b^{2, 17}_0 c in DIMACS: -4694 -4695 4696 -32 4697 0 -4694 -4695 4696 -32 -4698 0 -4694 -4695 4696 -32 4699 0 c -1+1 --> 0 c ( b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ b^{2, 16}_0 ∧ p_32) -> (-b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ -b^{2, 17}_0) c in CNF: c -b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ -p_32 ∨ -b^{2, 17}_2 c -b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ -p_32 ∨ -b^{2, 17}_1 c -b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ -p_32 ∨ -b^{2, 17}_0 c in DIMACS: -4694 4695 -4696 -32 -4697 0 -4694 4695 -4696 -32 -4698 0 -4694 4695 -4696 -32 -4699 0 c 0+1 --> 1 c (-b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ -b^{2, 16}_0 ∧ p_32) -> (-b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ b^{2, 17}_0) c in CNF: c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ -p_32 ∨ -b^{2, 17}_2 c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ -p_32 ∨ -b^{2, 17}_1 c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ -p_32 ∨ b^{2, 17}_0 c in DIMACS: 4694 4695 4696 -32 -4697 0 4694 4695 4696 -32 -4698 0 4694 4695 4696 -32 4699 0 c 1+1 --> 2 c (-b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ b^{2, 16}_0 ∧ p_32) -> (-b^{2, 17}_2 ∧ b^{2, 17}_1 ∧ -b^{2, 17}_0) c in CNF: c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ -p_32 ∨ -b^{2, 17}_2 c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ -p_32 ∨ b^{2, 17}_1 c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ -p_32 ∨ -b^{2, 17}_0 c in DIMACS: 4694 4695 -4696 -32 -4697 0 4694 4695 -4696 -32 4698 0 4694 4695 -4696 -32 -4699 0 c 2+1 --> break c (-b^{2, 16}_2 ∧ b^{2, 16}_1 ∧ -b^{2, 16}_0 ∧ p_32) -> break c in CNF: c b^{2, 16}_2 ∨ -b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ -p_32 ∨ break c in DIMACS: 4694 -4695 4696 -32 1162 0 c 2-1 --> 1 c (-b^{2, 16}_2 ∧ b^{2, 16}_1 ∧ -b^{2, 16}_0 ∧ -p_32) -> (-b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ b^{2, 17}_0) c in CNF: c b^{2, 16}_2 ∨ -b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ p_32 ∨ -b^{2, 17}_2 c b^{2, 16}_2 ∨ -b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ p_32 ∨ -b^{2, 17}_1 c b^{2, 16}_2 ∨ -b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ p_32 ∨ b^{2, 17}_0 c in DIMACS: 4694 -4695 4696 32 -4697 0 4694 -4695 4696 32 -4698 0 4694 -4695 4696 32 4699 0 c 1-1 --> 0 c (-b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ b^{2, 16}_0 ∧ -p_32) -> (-b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ -b^{2, 17}_0) c in CNF: c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ p_32 ∨ -b^{2, 17}_2 c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ p_32 ∨ -b^{2, 17}_1 c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ p_32 ∨ -b^{2, 17}_0 c in DIMACS: 4694 4695 -4696 32 -4697 0 4694 4695 -4696 32 -4698 0 4694 4695 -4696 32 -4699 0 c 0-1 --> -1 c (-b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ -b^{2, 16}_0 ∧ -p_32) -> ( b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ b^{2, 17}_0) c in CNF: c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ p_32 ∨ b^{2, 17}_2 c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ p_32 ∨ -b^{2, 17}_1 c b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ p_32 ∨ b^{2, 17}_0 c in DIMACS: 4694 4695 4696 32 4697 0 4694 4695 4696 32 -4698 0 4694 4695 4696 32 4699 0 c -1-1 --> -2 c ( b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ b^{2, 16}_0 ∧ -p_32) -> ( b^{2, 17}_2 ∧ b^{2, 17}_1 ∧ -b^{2, 17}_0) c in CNF: c -b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ p_32 ∨ b^{2, 17}_2 c -b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ p_32 ∨ b^{2, 17}_1 c -b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ p_32 ∨ -b^{2, 17}_0 c in DIMACS: -4694 4695 -4696 32 4697 0 -4694 4695 -4696 32 4698 0 -4694 4695 -4696 32 -4699 0 c -2-1 --> break c ( b^{2, 16}_2 ∧ b^{2, 16}_1 ∧ -b^{2, 16}_0 ∧ -p_32) -> break c in CNF: c -b^{2, 16}_2 ∨ -b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ p_32 ∨ break c in DIMACS: -4694 -4695 4696 32 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 16}_2 ∧ -b^{2, 16}_1 ∧ -b^{2, 16}_0 ∧ true) c in CNF: c -b^{2, 16}_2 ∨ b^{2, 16}_1 ∨ b^{2, 16}_0 ∨ false c in DIMACS: -4694 4695 4696 0 c 3 does not represent an automaton state. c -(-b^{2, 16}_2 ∧ b^{2, 16}_1 ∧ b^{2, 16}_0 ∧ true) c in CNF: c b^{2, 16}_2 ∨ -b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ false c in DIMACS: 4694 -4695 -4696 0 c -3 does not represent an automaton state. c -( b^{2, 16}_2 ∧ b^{2, 16}_1 ∧ b^{2, 16}_0 ∧ true) c in CNF: c -b^{2, 16}_2 ∨ -b^{2, 16}_1 ∨ -b^{2, 16}_0 ∨ false c in DIMACS: -4694 -4695 -4696 0 c i = 17 c -2+1 --> -1 c ( b^{2, 17}_2 ∧ b^{2, 17}_1 ∧ -b^{2, 17}_0 ∧ p_34) -> ( b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ b^{2, 18}_0) c in CNF: c -b^{2, 17}_2 ∨ -b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ -p_34 ∨ b^{2, 18}_2 c -b^{2, 17}_2 ∨ -b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ -p_34 ∨ -b^{2, 18}_1 c -b^{2, 17}_2 ∨ -b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ -p_34 ∨ b^{2, 18}_0 c in DIMACS: -4697 -4698 4699 -34 4700 0 -4697 -4698 4699 -34 -4701 0 -4697 -4698 4699 -34 4702 0 c -1+1 --> 0 c ( b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ b^{2, 17}_0 ∧ p_34) -> (-b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ -b^{2, 18}_0) c in CNF: c -b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ -p_34 ∨ -b^{2, 18}_2 c -b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ -p_34 ∨ -b^{2, 18}_1 c -b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ -p_34 ∨ -b^{2, 18}_0 c in DIMACS: -4697 4698 -4699 -34 -4700 0 -4697 4698 -4699 -34 -4701 0 -4697 4698 -4699 -34 -4702 0 c 0+1 --> 1 c (-b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ -b^{2, 17}_0 ∧ p_34) -> (-b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ b^{2, 18}_0) c in CNF: c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ -p_34 ∨ -b^{2, 18}_2 c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ -p_34 ∨ -b^{2, 18}_1 c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ -p_34 ∨ b^{2, 18}_0 c in DIMACS: 4697 4698 4699 -34 -4700 0 4697 4698 4699 -34 -4701 0 4697 4698 4699 -34 4702 0 c 1+1 --> 2 c (-b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ b^{2, 17}_0 ∧ p_34) -> (-b^{2, 18}_2 ∧ b^{2, 18}_1 ∧ -b^{2, 18}_0) c in CNF: c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ -p_34 ∨ -b^{2, 18}_2 c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ -p_34 ∨ b^{2, 18}_1 c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ -p_34 ∨ -b^{2, 18}_0 c in DIMACS: 4697 4698 -4699 -34 -4700 0 4697 4698 -4699 -34 4701 0 4697 4698 -4699 -34 -4702 0 c 2+1 --> break c (-b^{2, 17}_2 ∧ b^{2, 17}_1 ∧ -b^{2, 17}_0 ∧ p_34) -> break c in CNF: c b^{2, 17}_2 ∨ -b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ -p_34 ∨ break c in DIMACS: 4697 -4698 4699 -34 1162 0 c 2-1 --> 1 c (-b^{2, 17}_2 ∧ b^{2, 17}_1 ∧ -b^{2, 17}_0 ∧ -p_34) -> (-b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ b^{2, 18}_0) c in CNF: c b^{2, 17}_2 ∨ -b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ p_34 ∨ -b^{2, 18}_2 c b^{2, 17}_2 ∨ -b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ p_34 ∨ -b^{2, 18}_1 c b^{2, 17}_2 ∨ -b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ p_34 ∨ b^{2, 18}_0 c in DIMACS: 4697 -4698 4699 34 -4700 0 4697 -4698 4699 34 -4701 0 4697 -4698 4699 34 4702 0 c 1-1 --> 0 c (-b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ b^{2, 17}_0 ∧ -p_34) -> (-b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ -b^{2, 18}_0) c in CNF: c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ p_34 ∨ -b^{2, 18}_2 c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ p_34 ∨ -b^{2, 18}_1 c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ p_34 ∨ -b^{2, 18}_0 c in DIMACS: 4697 4698 -4699 34 -4700 0 4697 4698 -4699 34 -4701 0 4697 4698 -4699 34 -4702 0 c 0-1 --> -1 c (-b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ -b^{2, 17}_0 ∧ -p_34) -> ( b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ b^{2, 18}_0) c in CNF: c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ p_34 ∨ b^{2, 18}_2 c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ p_34 ∨ -b^{2, 18}_1 c b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ p_34 ∨ b^{2, 18}_0 c in DIMACS: 4697 4698 4699 34 4700 0 4697 4698 4699 34 -4701 0 4697 4698 4699 34 4702 0 c -1-1 --> -2 c ( b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ b^{2, 17}_0 ∧ -p_34) -> ( b^{2, 18}_2 ∧ b^{2, 18}_1 ∧ -b^{2, 18}_0) c in CNF: c -b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ p_34 ∨ b^{2, 18}_2 c -b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ p_34 ∨ b^{2, 18}_1 c -b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ p_34 ∨ -b^{2, 18}_0 c in DIMACS: -4697 4698 -4699 34 4700 0 -4697 4698 -4699 34 4701 0 -4697 4698 -4699 34 -4702 0 c -2-1 --> break c ( b^{2, 17}_2 ∧ b^{2, 17}_1 ∧ -b^{2, 17}_0 ∧ -p_34) -> break c in CNF: c -b^{2, 17}_2 ∨ -b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ p_34 ∨ break c in DIMACS: -4697 -4698 4699 34 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 17}_2 ∧ -b^{2, 17}_1 ∧ -b^{2, 17}_0 ∧ true) c in CNF: c -b^{2, 17}_2 ∨ b^{2, 17}_1 ∨ b^{2, 17}_0 ∨ false c in DIMACS: -4697 4698 4699 0 c 3 does not represent an automaton state. c -(-b^{2, 17}_2 ∧ b^{2, 17}_1 ∧ b^{2, 17}_0 ∧ true) c in CNF: c b^{2, 17}_2 ∨ -b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ false c in DIMACS: 4697 -4698 -4699 0 c -3 does not represent an automaton state. c -( b^{2, 17}_2 ∧ b^{2, 17}_1 ∧ b^{2, 17}_0 ∧ true) c in CNF: c -b^{2, 17}_2 ∨ -b^{2, 17}_1 ∨ -b^{2, 17}_0 ∨ false c in DIMACS: -4697 -4698 -4699 0 c i = 18 c -2+1 --> -1 c ( b^{2, 18}_2 ∧ b^{2, 18}_1 ∧ -b^{2, 18}_0 ∧ p_36) -> ( b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ b^{2, 19}_0) c in CNF: c -b^{2, 18}_2 ∨ -b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ -p_36 ∨ b^{2, 19}_2 c -b^{2, 18}_2 ∨ -b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ -p_36 ∨ -b^{2, 19}_1 c -b^{2, 18}_2 ∨ -b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ -p_36 ∨ b^{2, 19}_0 c in DIMACS: -4700 -4701 4702 -36 4703 0 -4700 -4701 4702 -36 -4704 0 -4700 -4701 4702 -36 4705 0 c -1+1 --> 0 c ( b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ b^{2, 18}_0 ∧ p_36) -> (-b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ -b^{2, 19}_0) c in CNF: c -b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ -p_36 ∨ -b^{2, 19}_2 c -b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ -p_36 ∨ -b^{2, 19}_1 c -b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ -p_36 ∨ -b^{2, 19}_0 c in DIMACS: -4700 4701 -4702 -36 -4703 0 -4700 4701 -4702 -36 -4704 0 -4700 4701 -4702 -36 -4705 0 c 0+1 --> 1 c (-b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ -b^{2, 18}_0 ∧ p_36) -> (-b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ b^{2, 19}_0) c in CNF: c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ -p_36 ∨ -b^{2, 19}_2 c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ -p_36 ∨ -b^{2, 19}_1 c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ -p_36 ∨ b^{2, 19}_0 c in DIMACS: 4700 4701 4702 -36 -4703 0 4700 4701 4702 -36 -4704 0 4700 4701 4702 -36 4705 0 c 1+1 --> 2 c (-b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ b^{2, 18}_0 ∧ p_36) -> (-b^{2, 19}_2 ∧ b^{2, 19}_1 ∧ -b^{2, 19}_0) c in CNF: c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ -p_36 ∨ -b^{2, 19}_2 c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ -p_36 ∨ b^{2, 19}_1 c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ -p_36 ∨ -b^{2, 19}_0 c in DIMACS: 4700 4701 -4702 -36 -4703 0 4700 4701 -4702 -36 4704 0 4700 4701 -4702 -36 -4705 0 c 2+1 --> break c (-b^{2, 18}_2 ∧ b^{2, 18}_1 ∧ -b^{2, 18}_0 ∧ p_36) -> break c in CNF: c b^{2, 18}_2 ∨ -b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ -p_36 ∨ break c in DIMACS: 4700 -4701 4702 -36 1162 0 c 2-1 --> 1 c (-b^{2, 18}_2 ∧ b^{2, 18}_1 ∧ -b^{2, 18}_0 ∧ -p_36) -> (-b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ b^{2, 19}_0) c in CNF: c b^{2, 18}_2 ∨ -b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ p_36 ∨ -b^{2, 19}_2 c b^{2, 18}_2 ∨ -b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ p_36 ∨ -b^{2, 19}_1 c b^{2, 18}_2 ∨ -b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ p_36 ∨ b^{2, 19}_0 c in DIMACS: 4700 -4701 4702 36 -4703 0 4700 -4701 4702 36 -4704 0 4700 -4701 4702 36 4705 0 c 1-1 --> 0 c (-b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ b^{2, 18}_0 ∧ -p_36) -> (-b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ -b^{2, 19}_0) c in CNF: c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ p_36 ∨ -b^{2, 19}_2 c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ p_36 ∨ -b^{2, 19}_1 c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ p_36 ∨ -b^{2, 19}_0 c in DIMACS: 4700 4701 -4702 36 -4703 0 4700 4701 -4702 36 -4704 0 4700 4701 -4702 36 -4705 0 c 0-1 --> -1 c (-b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ -b^{2, 18}_0 ∧ -p_36) -> ( b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ b^{2, 19}_0) c in CNF: c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ p_36 ∨ b^{2, 19}_2 c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ p_36 ∨ -b^{2, 19}_1 c b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ p_36 ∨ b^{2, 19}_0 c in DIMACS: 4700 4701 4702 36 4703 0 4700 4701 4702 36 -4704 0 4700 4701 4702 36 4705 0 c -1-1 --> -2 c ( b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ b^{2, 18}_0 ∧ -p_36) -> ( b^{2, 19}_2 ∧ b^{2, 19}_1 ∧ -b^{2, 19}_0) c in CNF: c -b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ p_36 ∨ b^{2, 19}_2 c -b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ p_36 ∨ b^{2, 19}_1 c -b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ p_36 ∨ -b^{2, 19}_0 c in DIMACS: -4700 4701 -4702 36 4703 0 -4700 4701 -4702 36 4704 0 -4700 4701 -4702 36 -4705 0 c -2-1 --> break c ( b^{2, 18}_2 ∧ b^{2, 18}_1 ∧ -b^{2, 18}_0 ∧ -p_36) -> break c in CNF: c -b^{2, 18}_2 ∨ -b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ p_36 ∨ break c in DIMACS: -4700 -4701 4702 36 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 18}_2 ∧ -b^{2, 18}_1 ∧ -b^{2, 18}_0 ∧ true) c in CNF: c -b^{2, 18}_2 ∨ b^{2, 18}_1 ∨ b^{2, 18}_0 ∨ false c in DIMACS: -4700 4701 4702 0 c 3 does not represent an automaton state. c -(-b^{2, 18}_2 ∧ b^{2, 18}_1 ∧ b^{2, 18}_0 ∧ true) c in CNF: c b^{2, 18}_2 ∨ -b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ false c in DIMACS: 4700 -4701 -4702 0 c -3 does not represent an automaton state. c -( b^{2, 18}_2 ∧ b^{2, 18}_1 ∧ b^{2, 18}_0 ∧ true) c in CNF: c -b^{2, 18}_2 ∨ -b^{2, 18}_1 ∨ -b^{2, 18}_0 ∨ false c in DIMACS: -4700 -4701 -4702 0 c i = 19 c -2+1 --> -1 c ( b^{2, 19}_2 ∧ b^{2, 19}_1 ∧ -b^{2, 19}_0 ∧ p_38) -> ( b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ b^{2, 20}_0) c in CNF: c -b^{2, 19}_2 ∨ -b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ -p_38 ∨ b^{2, 20}_2 c -b^{2, 19}_2 ∨ -b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ -p_38 ∨ -b^{2, 20}_1 c -b^{2, 19}_2 ∨ -b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ -p_38 ∨ b^{2, 20}_0 c in DIMACS: -4703 -4704 4705 -38 4706 0 -4703 -4704 4705 -38 -4707 0 -4703 -4704 4705 -38 4708 0 c -1+1 --> 0 c ( b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ b^{2, 19}_0 ∧ p_38) -> (-b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ -b^{2, 20}_0) c in CNF: c -b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ -p_38 ∨ -b^{2, 20}_2 c -b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ -p_38 ∨ -b^{2, 20}_1 c -b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ -p_38 ∨ -b^{2, 20}_0 c in DIMACS: -4703 4704 -4705 -38 -4706 0 -4703 4704 -4705 -38 -4707 0 -4703 4704 -4705 -38 -4708 0 c 0+1 --> 1 c (-b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ -b^{2, 19}_0 ∧ p_38) -> (-b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ b^{2, 20}_0) c in CNF: c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ -p_38 ∨ -b^{2, 20}_2 c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ -p_38 ∨ -b^{2, 20}_1 c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ -p_38 ∨ b^{2, 20}_0 c in DIMACS: 4703 4704 4705 -38 -4706 0 4703 4704 4705 -38 -4707 0 4703 4704 4705 -38 4708 0 c 1+1 --> 2 c (-b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ b^{2, 19}_0 ∧ p_38) -> (-b^{2, 20}_2 ∧ b^{2, 20}_1 ∧ -b^{2, 20}_0) c in CNF: c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ -p_38 ∨ -b^{2, 20}_2 c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ -p_38 ∨ b^{2, 20}_1 c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ -p_38 ∨ -b^{2, 20}_0 c in DIMACS: 4703 4704 -4705 -38 -4706 0 4703 4704 -4705 -38 4707 0 4703 4704 -4705 -38 -4708 0 c 2+1 --> break c (-b^{2, 19}_2 ∧ b^{2, 19}_1 ∧ -b^{2, 19}_0 ∧ p_38) -> break c in CNF: c b^{2, 19}_2 ∨ -b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ -p_38 ∨ break c in DIMACS: 4703 -4704 4705 -38 1162 0 c 2-1 --> 1 c (-b^{2, 19}_2 ∧ b^{2, 19}_1 ∧ -b^{2, 19}_0 ∧ -p_38) -> (-b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ b^{2, 20}_0) c in CNF: c b^{2, 19}_2 ∨ -b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ p_38 ∨ -b^{2, 20}_2 c b^{2, 19}_2 ∨ -b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ p_38 ∨ -b^{2, 20}_1 c b^{2, 19}_2 ∨ -b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ p_38 ∨ b^{2, 20}_0 c in DIMACS: 4703 -4704 4705 38 -4706 0 4703 -4704 4705 38 -4707 0 4703 -4704 4705 38 4708 0 c 1-1 --> 0 c (-b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ b^{2, 19}_0 ∧ -p_38) -> (-b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ -b^{2, 20}_0) c in CNF: c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ p_38 ∨ -b^{2, 20}_2 c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ p_38 ∨ -b^{2, 20}_1 c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ p_38 ∨ -b^{2, 20}_0 c in DIMACS: 4703 4704 -4705 38 -4706 0 4703 4704 -4705 38 -4707 0 4703 4704 -4705 38 -4708 0 c 0-1 --> -1 c (-b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ -b^{2, 19}_0 ∧ -p_38) -> ( b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ b^{2, 20}_0) c in CNF: c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ p_38 ∨ b^{2, 20}_2 c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ p_38 ∨ -b^{2, 20}_1 c b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ p_38 ∨ b^{2, 20}_0 c in DIMACS: 4703 4704 4705 38 4706 0 4703 4704 4705 38 -4707 0 4703 4704 4705 38 4708 0 c -1-1 --> -2 c ( b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ b^{2, 19}_0 ∧ -p_38) -> ( b^{2, 20}_2 ∧ b^{2, 20}_1 ∧ -b^{2, 20}_0) c in CNF: c -b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ p_38 ∨ b^{2, 20}_2 c -b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ p_38 ∨ b^{2, 20}_1 c -b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ p_38 ∨ -b^{2, 20}_0 c in DIMACS: -4703 4704 -4705 38 4706 0 -4703 4704 -4705 38 4707 0 -4703 4704 -4705 38 -4708 0 c -2-1 --> break c ( b^{2, 19}_2 ∧ b^{2, 19}_1 ∧ -b^{2, 19}_0 ∧ -p_38) -> break c in CNF: c -b^{2, 19}_2 ∨ -b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ p_38 ∨ break c in DIMACS: -4703 -4704 4705 38 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 19}_2 ∧ -b^{2, 19}_1 ∧ -b^{2, 19}_0 ∧ true) c in CNF: c -b^{2, 19}_2 ∨ b^{2, 19}_1 ∨ b^{2, 19}_0 ∨ false c in DIMACS: -4703 4704 4705 0 c 3 does not represent an automaton state. c -(-b^{2, 19}_2 ∧ b^{2, 19}_1 ∧ b^{2, 19}_0 ∧ true) c in CNF: c b^{2, 19}_2 ∨ -b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ false c in DIMACS: 4703 -4704 -4705 0 c -3 does not represent an automaton state. c -( b^{2, 19}_2 ∧ b^{2, 19}_1 ∧ b^{2, 19}_0 ∧ true) c in CNF: c -b^{2, 19}_2 ∨ -b^{2, 19}_1 ∨ -b^{2, 19}_0 ∨ false c in DIMACS: -4703 -4704 -4705 0 c i = 20 c -2+1 --> -1 c ( b^{2, 20}_2 ∧ b^{2, 20}_1 ∧ -b^{2, 20}_0 ∧ p_40) -> ( b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ b^{2, 21}_0) c in CNF: c -b^{2, 20}_2 ∨ -b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ -p_40 ∨ b^{2, 21}_2 c -b^{2, 20}_2 ∨ -b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ -p_40 ∨ -b^{2, 21}_1 c -b^{2, 20}_2 ∨ -b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ -p_40 ∨ b^{2, 21}_0 c in DIMACS: -4706 -4707 4708 -40 4709 0 -4706 -4707 4708 -40 -4710 0 -4706 -4707 4708 -40 4711 0 c -1+1 --> 0 c ( b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ b^{2, 20}_0 ∧ p_40) -> (-b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ -b^{2, 21}_0) c in CNF: c -b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ -p_40 ∨ -b^{2, 21}_2 c -b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ -p_40 ∨ -b^{2, 21}_1 c -b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ -p_40 ∨ -b^{2, 21}_0 c in DIMACS: -4706 4707 -4708 -40 -4709 0 -4706 4707 -4708 -40 -4710 0 -4706 4707 -4708 -40 -4711 0 c 0+1 --> 1 c (-b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ -b^{2, 20}_0 ∧ p_40) -> (-b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ b^{2, 21}_0) c in CNF: c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ -p_40 ∨ -b^{2, 21}_2 c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ -p_40 ∨ -b^{2, 21}_1 c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ -p_40 ∨ b^{2, 21}_0 c in DIMACS: 4706 4707 4708 -40 -4709 0 4706 4707 4708 -40 -4710 0 4706 4707 4708 -40 4711 0 c 1+1 --> 2 c (-b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ b^{2, 20}_0 ∧ p_40) -> (-b^{2, 21}_2 ∧ b^{2, 21}_1 ∧ -b^{2, 21}_0) c in CNF: c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ -p_40 ∨ -b^{2, 21}_2 c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ -p_40 ∨ b^{2, 21}_1 c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ -p_40 ∨ -b^{2, 21}_0 c in DIMACS: 4706 4707 -4708 -40 -4709 0 4706 4707 -4708 -40 4710 0 4706 4707 -4708 -40 -4711 0 c 2+1 --> break c (-b^{2, 20}_2 ∧ b^{2, 20}_1 ∧ -b^{2, 20}_0 ∧ p_40) -> break c in CNF: c b^{2, 20}_2 ∨ -b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ -p_40 ∨ break c in DIMACS: 4706 -4707 4708 -40 1162 0 c 2-1 --> 1 c (-b^{2, 20}_2 ∧ b^{2, 20}_1 ∧ -b^{2, 20}_0 ∧ -p_40) -> (-b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ b^{2, 21}_0) c in CNF: c b^{2, 20}_2 ∨ -b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ p_40 ∨ -b^{2, 21}_2 c b^{2, 20}_2 ∨ -b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ p_40 ∨ -b^{2, 21}_1 c b^{2, 20}_2 ∨ -b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ p_40 ∨ b^{2, 21}_0 c in DIMACS: 4706 -4707 4708 40 -4709 0 4706 -4707 4708 40 -4710 0 4706 -4707 4708 40 4711 0 c 1-1 --> 0 c (-b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ b^{2, 20}_0 ∧ -p_40) -> (-b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ -b^{2, 21}_0) c in CNF: c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ p_40 ∨ -b^{2, 21}_2 c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ p_40 ∨ -b^{2, 21}_1 c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ p_40 ∨ -b^{2, 21}_0 c in DIMACS: 4706 4707 -4708 40 -4709 0 4706 4707 -4708 40 -4710 0 4706 4707 -4708 40 -4711 0 c 0-1 --> -1 c (-b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ -b^{2, 20}_0 ∧ -p_40) -> ( b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ b^{2, 21}_0) c in CNF: c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ p_40 ∨ b^{2, 21}_2 c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ p_40 ∨ -b^{2, 21}_1 c b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ p_40 ∨ b^{2, 21}_0 c in DIMACS: 4706 4707 4708 40 4709 0 4706 4707 4708 40 -4710 0 4706 4707 4708 40 4711 0 c -1-1 --> -2 c ( b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ b^{2, 20}_0 ∧ -p_40) -> ( b^{2, 21}_2 ∧ b^{2, 21}_1 ∧ -b^{2, 21}_0) c in CNF: c -b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ p_40 ∨ b^{2, 21}_2 c -b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ p_40 ∨ b^{2, 21}_1 c -b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ p_40 ∨ -b^{2, 21}_0 c in DIMACS: -4706 4707 -4708 40 4709 0 -4706 4707 -4708 40 4710 0 -4706 4707 -4708 40 -4711 0 c -2-1 --> break c ( b^{2, 20}_2 ∧ b^{2, 20}_1 ∧ -b^{2, 20}_0 ∧ -p_40) -> break c in CNF: c -b^{2, 20}_2 ∨ -b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ p_40 ∨ break c in DIMACS: -4706 -4707 4708 40 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 20}_2 ∧ -b^{2, 20}_1 ∧ -b^{2, 20}_0 ∧ true) c in CNF: c -b^{2, 20}_2 ∨ b^{2, 20}_1 ∨ b^{2, 20}_0 ∨ false c in DIMACS: -4706 4707 4708 0 c 3 does not represent an automaton state. c -(-b^{2, 20}_2 ∧ b^{2, 20}_1 ∧ b^{2, 20}_0 ∧ true) c in CNF: c b^{2, 20}_2 ∨ -b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ false c in DIMACS: 4706 -4707 -4708 0 c -3 does not represent an automaton state. c -( b^{2, 20}_2 ∧ b^{2, 20}_1 ∧ b^{2, 20}_0 ∧ true) c in CNF: c -b^{2, 20}_2 ∨ -b^{2, 20}_1 ∨ -b^{2, 20}_0 ∨ false c in DIMACS: -4706 -4707 -4708 0 c i = 21 c -2+1 --> -1 c ( b^{2, 21}_2 ∧ b^{2, 21}_1 ∧ -b^{2, 21}_0 ∧ p_42) -> ( b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ b^{2, 22}_0) c in CNF: c -b^{2, 21}_2 ∨ -b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ -p_42 ∨ b^{2, 22}_2 c -b^{2, 21}_2 ∨ -b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ -p_42 ∨ -b^{2, 22}_1 c -b^{2, 21}_2 ∨ -b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ -p_42 ∨ b^{2, 22}_0 c in DIMACS: -4709 -4710 4711 -42 4712 0 -4709 -4710 4711 -42 -4713 0 -4709 -4710 4711 -42 4714 0 c -1+1 --> 0 c ( b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ b^{2, 21}_0 ∧ p_42) -> (-b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ -b^{2, 22}_0) c in CNF: c -b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ -p_42 ∨ -b^{2, 22}_2 c -b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ -p_42 ∨ -b^{2, 22}_1 c -b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ -p_42 ∨ -b^{2, 22}_0 c in DIMACS: -4709 4710 -4711 -42 -4712 0 -4709 4710 -4711 -42 -4713 0 -4709 4710 -4711 -42 -4714 0 c 0+1 --> 1 c (-b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ -b^{2, 21}_0 ∧ p_42) -> (-b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ b^{2, 22}_0) c in CNF: c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ -p_42 ∨ -b^{2, 22}_2 c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ -p_42 ∨ -b^{2, 22}_1 c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ -p_42 ∨ b^{2, 22}_0 c in DIMACS: 4709 4710 4711 -42 -4712 0 4709 4710 4711 -42 -4713 0 4709 4710 4711 -42 4714 0 c 1+1 --> 2 c (-b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ b^{2, 21}_0 ∧ p_42) -> (-b^{2, 22}_2 ∧ b^{2, 22}_1 ∧ -b^{2, 22}_0) c in CNF: c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ -p_42 ∨ -b^{2, 22}_2 c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ -p_42 ∨ b^{2, 22}_1 c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ -p_42 ∨ -b^{2, 22}_0 c in DIMACS: 4709 4710 -4711 -42 -4712 0 4709 4710 -4711 -42 4713 0 4709 4710 -4711 -42 -4714 0 c 2+1 --> break c (-b^{2, 21}_2 ∧ b^{2, 21}_1 ∧ -b^{2, 21}_0 ∧ p_42) -> break c in CNF: c b^{2, 21}_2 ∨ -b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ -p_42 ∨ break c in DIMACS: 4709 -4710 4711 -42 1162 0 c 2-1 --> 1 c (-b^{2, 21}_2 ∧ b^{2, 21}_1 ∧ -b^{2, 21}_0 ∧ -p_42) -> (-b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ b^{2, 22}_0) c in CNF: c b^{2, 21}_2 ∨ -b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ p_42 ∨ -b^{2, 22}_2 c b^{2, 21}_2 ∨ -b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ p_42 ∨ -b^{2, 22}_1 c b^{2, 21}_2 ∨ -b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ p_42 ∨ b^{2, 22}_0 c in DIMACS: 4709 -4710 4711 42 -4712 0 4709 -4710 4711 42 -4713 0 4709 -4710 4711 42 4714 0 c 1-1 --> 0 c (-b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ b^{2, 21}_0 ∧ -p_42) -> (-b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ -b^{2, 22}_0) c in CNF: c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ p_42 ∨ -b^{2, 22}_2 c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ p_42 ∨ -b^{2, 22}_1 c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ p_42 ∨ -b^{2, 22}_0 c in DIMACS: 4709 4710 -4711 42 -4712 0 4709 4710 -4711 42 -4713 0 4709 4710 -4711 42 -4714 0 c 0-1 --> -1 c (-b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ -b^{2, 21}_0 ∧ -p_42) -> ( b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ b^{2, 22}_0) c in CNF: c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ p_42 ∨ b^{2, 22}_2 c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ p_42 ∨ -b^{2, 22}_1 c b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ p_42 ∨ b^{2, 22}_0 c in DIMACS: 4709 4710 4711 42 4712 0 4709 4710 4711 42 -4713 0 4709 4710 4711 42 4714 0 c -1-1 --> -2 c ( b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ b^{2, 21}_0 ∧ -p_42) -> ( b^{2, 22}_2 ∧ b^{2, 22}_1 ∧ -b^{2, 22}_0) c in CNF: c -b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ p_42 ∨ b^{2, 22}_2 c -b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ p_42 ∨ b^{2, 22}_1 c -b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ p_42 ∨ -b^{2, 22}_0 c in DIMACS: -4709 4710 -4711 42 4712 0 -4709 4710 -4711 42 4713 0 -4709 4710 -4711 42 -4714 0 c -2-1 --> break c ( b^{2, 21}_2 ∧ b^{2, 21}_1 ∧ -b^{2, 21}_0 ∧ -p_42) -> break c in CNF: c -b^{2, 21}_2 ∨ -b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ p_42 ∨ break c in DIMACS: -4709 -4710 4711 42 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 21}_2 ∧ -b^{2, 21}_1 ∧ -b^{2, 21}_0 ∧ true) c in CNF: c -b^{2, 21}_2 ∨ b^{2, 21}_1 ∨ b^{2, 21}_0 ∨ false c in DIMACS: -4709 4710 4711 0 c 3 does not represent an automaton state. c -(-b^{2, 21}_2 ∧ b^{2, 21}_1 ∧ b^{2, 21}_0 ∧ true) c in CNF: c b^{2, 21}_2 ∨ -b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ false c in DIMACS: 4709 -4710 -4711 0 c -3 does not represent an automaton state. c -( b^{2, 21}_2 ∧ b^{2, 21}_1 ∧ b^{2, 21}_0 ∧ true) c in CNF: c -b^{2, 21}_2 ∨ -b^{2, 21}_1 ∨ -b^{2, 21}_0 ∨ false c in DIMACS: -4709 -4710 -4711 0 c i = 22 c -2+1 --> -1 c ( b^{2, 22}_2 ∧ b^{2, 22}_1 ∧ -b^{2, 22}_0 ∧ p_44) -> ( b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ b^{2, 23}_0) c in CNF: c -b^{2, 22}_2 ∨ -b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ -p_44 ∨ b^{2, 23}_2 c -b^{2, 22}_2 ∨ -b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ -p_44 ∨ -b^{2, 23}_1 c -b^{2, 22}_2 ∨ -b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ -p_44 ∨ b^{2, 23}_0 c in DIMACS: -4712 -4713 4714 -44 4715 0 -4712 -4713 4714 -44 -4716 0 -4712 -4713 4714 -44 4717 0 c -1+1 --> 0 c ( b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ b^{2, 22}_0 ∧ p_44) -> (-b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ -b^{2, 23}_0) c in CNF: c -b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ -p_44 ∨ -b^{2, 23}_2 c -b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ -p_44 ∨ -b^{2, 23}_1 c -b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ -p_44 ∨ -b^{2, 23}_0 c in DIMACS: -4712 4713 -4714 -44 -4715 0 -4712 4713 -4714 -44 -4716 0 -4712 4713 -4714 -44 -4717 0 c 0+1 --> 1 c (-b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ -b^{2, 22}_0 ∧ p_44) -> (-b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ b^{2, 23}_0) c in CNF: c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ -p_44 ∨ -b^{2, 23}_2 c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ -p_44 ∨ -b^{2, 23}_1 c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ -p_44 ∨ b^{2, 23}_0 c in DIMACS: 4712 4713 4714 -44 -4715 0 4712 4713 4714 -44 -4716 0 4712 4713 4714 -44 4717 0 c 1+1 --> 2 c (-b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ b^{2, 22}_0 ∧ p_44) -> (-b^{2, 23}_2 ∧ b^{2, 23}_1 ∧ -b^{2, 23}_0) c in CNF: c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ -p_44 ∨ -b^{2, 23}_2 c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ -p_44 ∨ b^{2, 23}_1 c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ -p_44 ∨ -b^{2, 23}_0 c in DIMACS: 4712 4713 -4714 -44 -4715 0 4712 4713 -4714 -44 4716 0 4712 4713 -4714 -44 -4717 0 c 2+1 --> break c (-b^{2, 22}_2 ∧ b^{2, 22}_1 ∧ -b^{2, 22}_0 ∧ p_44) -> break c in CNF: c b^{2, 22}_2 ∨ -b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ -p_44 ∨ break c in DIMACS: 4712 -4713 4714 -44 1162 0 c 2-1 --> 1 c (-b^{2, 22}_2 ∧ b^{2, 22}_1 ∧ -b^{2, 22}_0 ∧ -p_44) -> (-b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ b^{2, 23}_0) c in CNF: c b^{2, 22}_2 ∨ -b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ p_44 ∨ -b^{2, 23}_2 c b^{2, 22}_2 ∨ -b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ p_44 ∨ -b^{2, 23}_1 c b^{2, 22}_2 ∨ -b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ p_44 ∨ b^{2, 23}_0 c in DIMACS: 4712 -4713 4714 44 -4715 0 4712 -4713 4714 44 -4716 0 4712 -4713 4714 44 4717 0 c 1-1 --> 0 c (-b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ b^{2, 22}_0 ∧ -p_44) -> (-b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ -b^{2, 23}_0) c in CNF: c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ p_44 ∨ -b^{2, 23}_2 c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ p_44 ∨ -b^{2, 23}_1 c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ p_44 ∨ -b^{2, 23}_0 c in DIMACS: 4712 4713 -4714 44 -4715 0 4712 4713 -4714 44 -4716 0 4712 4713 -4714 44 -4717 0 c 0-1 --> -1 c (-b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ -b^{2, 22}_0 ∧ -p_44) -> ( b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ b^{2, 23}_0) c in CNF: c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ p_44 ∨ b^{2, 23}_2 c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ p_44 ∨ -b^{2, 23}_1 c b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ p_44 ∨ b^{2, 23}_0 c in DIMACS: 4712 4713 4714 44 4715 0 4712 4713 4714 44 -4716 0 4712 4713 4714 44 4717 0 c -1-1 --> -2 c ( b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ b^{2, 22}_0 ∧ -p_44) -> ( b^{2, 23}_2 ∧ b^{2, 23}_1 ∧ -b^{2, 23}_0) c in CNF: c -b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ p_44 ∨ b^{2, 23}_2 c -b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ p_44 ∨ b^{2, 23}_1 c -b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ p_44 ∨ -b^{2, 23}_0 c in DIMACS: -4712 4713 -4714 44 4715 0 -4712 4713 -4714 44 4716 0 -4712 4713 -4714 44 -4717 0 c -2-1 --> break c ( b^{2, 22}_2 ∧ b^{2, 22}_1 ∧ -b^{2, 22}_0 ∧ -p_44) -> break c in CNF: c -b^{2, 22}_2 ∨ -b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ p_44 ∨ break c in DIMACS: -4712 -4713 4714 44 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 22}_2 ∧ -b^{2, 22}_1 ∧ -b^{2, 22}_0 ∧ true) c in CNF: c -b^{2, 22}_2 ∨ b^{2, 22}_1 ∨ b^{2, 22}_0 ∨ false c in DIMACS: -4712 4713 4714 0 c 3 does not represent an automaton state. c -(-b^{2, 22}_2 ∧ b^{2, 22}_1 ∧ b^{2, 22}_0 ∧ true) c in CNF: c b^{2, 22}_2 ∨ -b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ false c in DIMACS: 4712 -4713 -4714 0 c -3 does not represent an automaton state. c -( b^{2, 22}_2 ∧ b^{2, 22}_1 ∧ b^{2, 22}_0 ∧ true) c in CNF: c -b^{2, 22}_2 ∨ -b^{2, 22}_1 ∨ -b^{2, 22}_0 ∨ false c in DIMACS: -4712 -4713 -4714 0 c i = 23 c -2+1 --> -1 c ( b^{2, 23}_2 ∧ b^{2, 23}_1 ∧ -b^{2, 23}_0 ∧ p_46) -> ( b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ b^{2, 24}_0) c in CNF: c -b^{2, 23}_2 ∨ -b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ -p_46 ∨ b^{2, 24}_2 c -b^{2, 23}_2 ∨ -b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ -p_46 ∨ -b^{2, 24}_1 c -b^{2, 23}_2 ∨ -b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ -p_46 ∨ b^{2, 24}_0 c in DIMACS: -4715 -4716 4717 -46 4718 0 -4715 -4716 4717 -46 -4719 0 -4715 -4716 4717 -46 4720 0 c -1+1 --> 0 c ( b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ b^{2, 23}_0 ∧ p_46) -> (-b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ -b^{2, 24}_0) c in CNF: c -b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ -p_46 ∨ -b^{2, 24}_2 c -b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ -p_46 ∨ -b^{2, 24}_1 c -b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ -p_46 ∨ -b^{2, 24}_0 c in DIMACS: -4715 4716 -4717 -46 -4718 0 -4715 4716 -4717 -46 -4719 0 -4715 4716 -4717 -46 -4720 0 c 0+1 --> 1 c (-b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ -b^{2, 23}_0 ∧ p_46) -> (-b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ b^{2, 24}_0) c in CNF: c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ -p_46 ∨ -b^{2, 24}_2 c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ -p_46 ∨ -b^{2, 24}_1 c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ -p_46 ∨ b^{2, 24}_0 c in DIMACS: 4715 4716 4717 -46 -4718 0 4715 4716 4717 -46 -4719 0 4715 4716 4717 -46 4720 0 c 1+1 --> 2 c (-b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ b^{2, 23}_0 ∧ p_46) -> (-b^{2, 24}_2 ∧ b^{2, 24}_1 ∧ -b^{2, 24}_0) c in CNF: c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ -p_46 ∨ -b^{2, 24}_2 c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ -p_46 ∨ b^{2, 24}_1 c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ -p_46 ∨ -b^{2, 24}_0 c in DIMACS: 4715 4716 -4717 -46 -4718 0 4715 4716 -4717 -46 4719 0 4715 4716 -4717 -46 -4720 0 c 2+1 --> break c (-b^{2, 23}_2 ∧ b^{2, 23}_1 ∧ -b^{2, 23}_0 ∧ p_46) -> break c in CNF: c b^{2, 23}_2 ∨ -b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ -p_46 ∨ break c in DIMACS: 4715 -4716 4717 -46 1162 0 c 2-1 --> 1 c (-b^{2, 23}_2 ∧ b^{2, 23}_1 ∧ -b^{2, 23}_0 ∧ -p_46) -> (-b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ b^{2, 24}_0) c in CNF: c b^{2, 23}_2 ∨ -b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ p_46 ∨ -b^{2, 24}_2 c b^{2, 23}_2 ∨ -b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ p_46 ∨ -b^{2, 24}_1 c b^{2, 23}_2 ∨ -b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ p_46 ∨ b^{2, 24}_0 c in DIMACS: 4715 -4716 4717 46 -4718 0 4715 -4716 4717 46 -4719 0 4715 -4716 4717 46 4720 0 c 1-1 --> 0 c (-b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ b^{2, 23}_0 ∧ -p_46) -> (-b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ -b^{2, 24}_0) c in CNF: c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ p_46 ∨ -b^{2, 24}_2 c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ p_46 ∨ -b^{2, 24}_1 c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ p_46 ∨ -b^{2, 24}_0 c in DIMACS: 4715 4716 -4717 46 -4718 0 4715 4716 -4717 46 -4719 0 4715 4716 -4717 46 -4720 0 c 0-1 --> -1 c (-b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ -b^{2, 23}_0 ∧ -p_46) -> ( b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ b^{2, 24}_0) c in CNF: c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ p_46 ∨ b^{2, 24}_2 c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ p_46 ∨ -b^{2, 24}_1 c b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ p_46 ∨ b^{2, 24}_0 c in DIMACS: 4715 4716 4717 46 4718 0 4715 4716 4717 46 -4719 0 4715 4716 4717 46 4720 0 c -1-1 --> -2 c ( b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ b^{2, 23}_0 ∧ -p_46) -> ( b^{2, 24}_2 ∧ b^{2, 24}_1 ∧ -b^{2, 24}_0) c in CNF: c -b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ p_46 ∨ b^{2, 24}_2 c -b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ p_46 ∨ b^{2, 24}_1 c -b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ p_46 ∨ -b^{2, 24}_0 c in DIMACS: -4715 4716 -4717 46 4718 0 -4715 4716 -4717 46 4719 0 -4715 4716 -4717 46 -4720 0 c -2-1 --> break c ( b^{2, 23}_2 ∧ b^{2, 23}_1 ∧ -b^{2, 23}_0 ∧ -p_46) -> break c in CNF: c -b^{2, 23}_2 ∨ -b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ p_46 ∨ break c in DIMACS: -4715 -4716 4717 46 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 23}_2 ∧ -b^{2, 23}_1 ∧ -b^{2, 23}_0 ∧ true) c in CNF: c -b^{2, 23}_2 ∨ b^{2, 23}_1 ∨ b^{2, 23}_0 ∨ false c in DIMACS: -4715 4716 4717 0 c 3 does not represent an automaton state. c -(-b^{2, 23}_2 ∧ b^{2, 23}_1 ∧ b^{2, 23}_0 ∧ true) c in CNF: c b^{2, 23}_2 ∨ -b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ false c in DIMACS: 4715 -4716 -4717 0 c -3 does not represent an automaton state. c -( b^{2, 23}_2 ∧ b^{2, 23}_1 ∧ b^{2, 23}_0 ∧ true) c in CNF: c -b^{2, 23}_2 ∨ -b^{2, 23}_1 ∨ -b^{2, 23}_0 ∨ false c in DIMACS: -4715 -4716 -4717 0 c i = 24 c -2+1 --> -1 c ( b^{2, 24}_2 ∧ b^{2, 24}_1 ∧ -b^{2, 24}_0 ∧ p_48) -> ( b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ b^{2, 25}_0) c in CNF: c -b^{2, 24}_2 ∨ -b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ -p_48 ∨ b^{2, 25}_2 c -b^{2, 24}_2 ∨ -b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ -p_48 ∨ -b^{2, 25}_1 c -b^{2, 24}_2 ∨ -b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ -p_48 ∨ b^{2, 25}_0 c in DIMACS: -4718 -4719 4720 -48 4721 0 -4718 -4719 4720 -48 -4722 0 -4718 -4719 4720 -48 4723 0 c -1+1 --> 0 c ( b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ b^{2, 24}_0 ∧ p_48) -> (-b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ -b^{2, 25}_0) c in CNF: c -b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ -p_48 ∨ -b^{2, 25}_2 c -b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ -p_48 ∨ -b^{2, 25}_1 c -b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ -p_48 ∨ -b^{2, 25}_0 c in DIMACS: -4718 4719 -4720 -48 -4721 0 -4718 4719 -4720 -48 -4722 0 -4718 4719 -4720 -48 -4723 0 c 0+1 --> 1 c (-b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ -b^{2, 24}_0 ∧ p_48) -> (-b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ b^{2, 25}_0) c in CNF: c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ -p_48 ∨ -b^{2, 25}_2 c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ -p_48 ∨ -b^{2, 25}_1 c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ -p_48 ∨ b^{2, 25}_0 c in DIMACS: 4718 4719 4720 -48 -4721 0 4718 4719 4720 -48 -4722 0 4718 4719 4720 -48 4723 0 c 1+1 --> 2 c (-b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ b^{2, 24}_0 ∧ p_48) -> (-b^{2, 25}_2 ∧ b^{2, 25}_1 ∧ -b^{2, 25}_0) c in CNF: c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ -p_48 ∨ -b^{2, 25}_2 c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ -p_48 ∨ b^{2, 25}_1 c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ -p_48 ∨ -b^{2, 25}_0 c in DIMACS: 4718 4719 -4720 -48 -4721 0 4718 4719 -4720 -48 4722 0 4718 4719 -4720 -48 -4723 0 c 2+1 --> break c (-b^{2, 24}_2 ∧ b^{2, 24}_1 ∧ -b^{2, 24}_0 ∧ p_48) -> break c in CNF: c b^{2, 24}_2 ∨ -b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ -p_48 ∨ break c in DIMACS: 4718 -4719 4720 -48 1162 0 c 2-1 --> 1 c (-b^{2, 24}_2 ∧ b^{2, 24}_1 ∧ -b^{2, 24}_0 ∧ -p_48) -> (-b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ b^{2, 25}_0) c in CNF: c b^{2, 24}_2 ∨ -b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ p_48 ∨ -b^{2, 25}_2 c b^{2, 24}_2 ∨ -b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ p_48 ∨ -b^{2, 25}_1 c b^{2, 24}_2 ∨ -b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ p_48 ∨ b^{2, 25}_0 c in DIMACS: 4718 -4719 4720 48 -4721 0 4718 -4719 4720 48 -4722 0 4718 -4719 4720 48 4723 0 c 1-1 --> 0 c (-b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ b^{2, 24}_0 ∧ -p_48) -> (-b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ -b^{2, 25}_0) c in CNF: c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ p_48 ∨ -b^{2, 25}_2 c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ p_48 ∨ -b^{2, 25}_1 c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ p_48 ∨ -b^{2, 25}_0 c in DIMACS: 4718 4719 -4720 48 -4721 0 4718 4719 -4720 48 -4722 0 4718 4719 -4720 48 -4723 0 c 0-1 --> -1 c (-b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ -b^{2, 24}_0 ∧ -p_48) -> ( b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ b^{2, 25}_0) c in CNF: c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ p_48 ∨ b^{2, 25}_2 c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ p_48 ∨ -b^{2, 25}_1 c b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ p_48 ∨ b^{2, 25}_0 c in DIMACS: 4718 4719 4720 48 4721 0 4718 4719 4720 48 -4722 0 4718 4719 4720 48 4723 0 c -1-1 --> -2 c ( b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ b^{2, 24}_0 ∧ -p_48) -> ( b^{2, 25}_2 ∧ b^{2, 25}_1 ∧ -b^{2, 25}_0) c in CNF: c -b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ p_48 ∨ b^{2, 25}_2 c -b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ p_48 ∨ b^{2, 25}_1 c -b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ p_48 ∨ -b^{2, 25}_0 c in DIMACS: -4718 4719 -4720 48 4721 0 -4718 4719 -4720 48 4722 0 -4718 4719 -4720 48 -4723 0 c -2-1 --> break c ( b^{2, 24}_2 ∧ b^{2, 24}_1 ∧ -b^{2, 24}_0 ∧ -p_48) -> break c in CNF: c -b^{2, 24}_2 ∨ -b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ p_48 ∨ break c in DIMACS: -4718 -4719 4720 48 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 24}_2 ∧ -b^{2, 24}_1 ∧ -b^{2, 24}_0 ∧ true) c in CNF: c -b^{2, 24}_2 ∨ b^{2, 24}_1 ∨ b^{2, 24}_0 ∨ false c in DIMACS: -4718 4719 4720 0 c 3 does not represent an automaton state. c -(-b^{2, 24}_2 ∧ b^{2, 24}_1 ∧ b^{2, 24}_0 ∧ true) c in CNF: c b^{2, 24}_2 ∨ -b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ false c in DIMACS: 4718 -4719 -4720 0 c -3 does not represent an automaton state. c -( b^{2, 24}_2 ∧ b^{2, 24}_1 ∧ b^{2, 24}_0 ∧ true) c in CNF: c -b^{2, 24}_2 ∨ -b^{2, 24}_1 ∨ -b^{2, 24}_0 ∨ false c in DIMACS: -4718 -4719 -4720 0 c i = 25 c -2+1 --> -1 c ( b^{2, 25}_2 ∧ b^{2, 25}_1 ∧ -b^{2, 25}_0 ∧ p_50) -> ( b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ b^{2, 26}_0) c in CNF: c -b^{2, 25}_2 ∨ -b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ -p_50 ∨ b^{2, 26}_2 c -b^{2, 25}_2 ∨ -b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ -p_50 ∨ -b^{2, 26}_1 c -b^{2, 25}_2 ∨ -b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ -p_50 ∨ b^{2, 26}_0 c in DIMACS: -4721 -4722 4723 -50 4724 0 -4721 -4722 4723 -50 -4725 0 -4721 -4722 4723 -50 4726 0 c -1+1 --> 0 c ( b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ b^{2, 25}_0 ∧ p_50) -> (-b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ -b^{2, 26}_0) c in CNF: c -b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ -p_50 ∨ -b^{2, 26}_2 c -b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ -p_50 ∨ -b^{2, 26}_1 c -b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ -p_50 ∨ -b^{2, 26}_0 c in DIMACS: -4721 4722 -4723 -50 -4724 0 -4721 4722 -4723 -50 -4725 0 -4721 4722 -4723 -50 -4726 0 c 0+1 --> 1 c (-b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ -b^{2, 25}_0 ∧ p_50) -> (-b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ b^{2, 26}_0) c in CNF: c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ -p_50 ∨ -b^{2, 26}_2 c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ -p_50 ∨ -b^{2, 26}_1 c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ -p_50 ∨ b^{2, 26}_0 c in DIMACS: 4721 4722 4723 -50 -4724 0 4721 4722 4723 -50 -4725 0 4721 4722 4723 -50 4726 0 c 1+1 --> 2 c (-b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ b^{2, 25}_0 ∧ p_50) -> (-b^{2, 26}_2 ∧ b^{2, 26}_1 ∧ -b^{2, 26}_0) c in CNF: c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ -p_50 ∨ -b^{2, 26}_2 c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ -p_50 ∨ b^{2, 26}_1 c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ -p_50 ∨ -b^{2, 26}_0 c in DIMACS: 4721 4722 -4723 -50 -4724 0 4721 4722 -4723 -50 4725 0 4721 4722 -4723 -50 -4726 0 c 2+1 --> break c (-b^{2, 25}_2 ∧ b^{2, 25}_1 ∧ -b^{2, 25}_0 ∧ p_50) -> break c in CNF: c b^{2, 25}_2 ∨ -b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ -p_50 ∨ break c in DIMACS: 4721 -4722 4723 -50 1162 0 c 2-1 --> 1 c (-b^{2, 25}_2 ∧ b^{2, 25}_1 ∧ -b^{2, 25}_0 ∧ -p_50) -> (-b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ b^{2, 26}_0) c in CNF: c b^{2, 25}_2 ∨ -b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ p_50 ∨ -b^{2, 26}_2 c b^{2, 25}_2 ∨ -b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ p_50 ∨ -b^{2, 26}_1 c b^{2, 25}_2 ∨ -b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ p_50 ∨ b^{2, 26}_0 c in DIMACS: 4721 -4722 4723 50 -4724 0 4721 -4722 4723 50 -4725 0 4721 -4722 4723 50 4726 0 c 1-1 --> 0 c (-b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ b^{2, 25}_0 ∧ -p_50) -> (-b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ -b^{2, 26}_0) c in CNF: c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ p_50 ∨ -b^{2, 26}_2 c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ p_50 ∨ -b^{2, 26}_1 c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ p_50 ∨ -b^{2, 26}_0 c in DIMACS: 4721 4722 -4723 50 -4724 0 4721 4722 -4723 50 -4725 0 4721 4722 -4723 50 -4726 0 c 0-1 --> -1 c (-b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ -b^{2, 25}_0 ∧ -p_50) -> ( b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ b^{2, 26}_0) c in CNF: c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ p_50 ∨ b^{2, 26}_2 c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ p_50 ∨ -b^{2, 26}_1 c b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ p_50 ∨ b^{2, 26}_0 c in DIMACS: 4721 4722 4723 50 4724 0 4721 4722 4723 50 -4725 0 4721 4722 4723 50 4726 0 c -1-1 --> -2 c ( b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ b^{2, 25}_0 ∧ -p_50) -> ( b^{2, 26}_2 ∧ b^{2, 26}_1 ∧ -b^{2, 26}_0) c in CNF: c -b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ p_50 ∨ b^{2, 26}_2 c -b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ p_50 ∨ b^{2, 26}_1 c -b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ p_50 ∨ -b^{2, 26}_0 c in DIMACS: -4721 4722 -4723 50 4724 0 -4721 4722 -4723 50 4725 0 -4721 4722 -4723 50 -4726 0 c -2-1 --> break c ( b^{2, 25}_2 ∧ b^{2, 25}_1 ∧ -b^{2, 25}_0 ∧ -p_50) -> break c in CNF: c -b^{2, 25}_2 ∨ -b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ p_50 ∨ break c in DIMACS: -4721 -4722 4723 50 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 25}_2 ∧ -b^{2, 25}_1 ∧ -b^{2, 25}_0 ∧ true) c in CNF: c -b^{2, 25}_2 ∨ b^{2, 25}_1 ∨ b^{2, 25}_0 ∨ false c in DIMACS: -4721 4722 4723 0 c 3 does not represent an automaton state. c -(-b^{2, 25}_2 ∧ b^{2, 25}_1 ∧ b^{2, 25}_0 ∧ true) c in CNF: c b^{2, 25}_2 ∨ -b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ false c in DIMACS: 4721 -4722 -4723 0 c -3 does not represent an automaton state. c -( b^{2, 25}_2 ∧ b^{2, 25}_1 ∧ b^{2, 25}_0 ∧ true) c in CNF: c -b^{2, 25}_2 ∨ -b^{2, 25}_1 ∨ -b^{2, 25}_0 ∨ false c in DIMACS: -4721 -4722 -4723 0 c i = 26 c -2+1 --> -1 c ( b^{2, 26}_2 ∧ b^{2, 26}_1 ∧ -b^{2, 26}_0 ∧ p_52) -> ( b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ b^{2, 27}_0) c in CNF: c -b^{2, 26}_2 ∨ -b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ -p_52 ∨ b^{2, 27}_2 c -b^{2, 26}_2 ∨ -b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ -p_52 ∨ -b^{2, 27}_1 c -b^{2, 26}_2 ∨ -b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ -p_52 ∨ b^{2, 27}_0 c in DIMACS: -4724 -4725 4726 -52 4727 0 -4724 -4725 4726 -52 -4728 0 -4724 -4725 4726 -52 4729 0 c -1+1 --> 0 c ( b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ b^{2, 26}_0 ∧ p_52) -> (-b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ -b^{2, 27}_0) c in CNF: c -b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ -p_52 ∨ -b^{2, 27}_2 c -b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ -p_52 ∨ -b^{2, 27}_1 c -b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ -p_52 ∨ -b^{2, 27}_0 c in DIMACS: -4724 4725 -4726 -52 -4727 0 -4724 4725 -4726 -52 -4728 0 -4724 4725 -4726 -52 -4729 0 c 0+1 --> 1 c (-b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ -b^{2, 26}_0 ∧ p_52) -> (-b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ b^{2, 27}_0) c in CNF: c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ -p_52 ∨ -b^{2, 27}_2 c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ -p_52 ∨ -b^{2, 27}_1 c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ -p_52 ∨ b^{2, 27}_0 c in DIMACS: 4724 4725 4726 -52 -4727 0 4724 4725 4726 -52 -4728 0 4724 4725 4726 -52 4729 0 c 1+1 --> 2 c (-b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ b^{2, 26}_0 ∧ p_52) -> (-b^{2, 27}_2 ∧ b^{2, 27}_1 ∧ -b^{2, 27}_0) c in CNF: c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ -p_52 ∨ -b^{2, 27}_2 c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ -p_52 ∨ b^{2, 27}_1 c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ -p_52 ∨ -b^{2, 27}_0 c in DIMACS: 4724 4725 -4726 -52 -4727 0 4724 4725 -4726 -52 4728 0 4724 4725 -4726 -52 -4729 0 c 2+1 --> break c (-b^{2, 26}_2 ∧ b^{2, 26}_1 ∧ -b^{2, 26}_0 ∧ p_52) -> break c in CNF: c b^{2, 26}_2 ∨ -b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ -p_52 ∨ break c in DIMACS: 4724 -4725 4726 -52 1162 0 c 2-1 --> 1 c (-b^{2, 26}_2 ∧ b^{2, 26}_1 ∧ -b^{2, 26}_0 ∧ -p_52) -> (-b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ b^{2, 27}_0) c in CNF: c b^{2, 26}_2 ∨ -b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ p_52 ∨ -b^{2, 27}_2 c b^{2, 26}_2 ∨ -b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ p_52 ∨ -b^{2, 27}_1 c b^{2, 26}_2 ∨ -b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ p_52 ∨ b^{2, 27}_0 c in DIMACS: 4724 -4725 4726 52 -4727 0 4724 -4725 4726 52 -4728 0 4724 -4725 4726 52 4729 0 c 1-1 --> 0 c (-b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ b^{2, 26}_0 ∧ -p_52) -> (-b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ -b^{2, 27}_0) c in CNF: c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ p_52 ∨ -b^{2, 27}_2 c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ p_52 ∨ -b^{2, 27}_1 c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ p_52 ∨ -b^{2, 27}_0 c in DIMACS: 4724 4725 -4726 52 -4727 0 4724 4725 -4726 52 -4728 0 4724 4725 -4726 52 -4729 0 c 0-1 --> -1 c (-b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ -b^{2, 26}_0 ∧ -p_52) -> ( b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ b^{2, 27}_0) c in CNF: c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ p_52 ∨ b^{2, 27}_2 c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ p_52 ∨ -b^{2, 27}_1 c b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ p_52 ∨ b^{2, 27}_0 c in DIMACS: 4724 4725 4726 52 4727 0 4724 4725 4726 52 -4728 0 4724 4725 4726 52 4729 0 c -1-1 --> -2 c ( b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ b^{2, 26}_0 ∧ -p_52) -> ( b^{2, 27}_2 ∧ b^{2, 27}_1 ∧ -b^{2, 27}_0) c in CNF: c -b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ p_52 ∨ b^{2, 27}_2 c -b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ p_52 ∨ b^{2, 27}_1 c -b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ p_52 ∨ -b^{2, 27}_0 c in DIMACS: -4724 4725 -4726 52 4727 0 -4724 4725 -4726 52 4728 0 -4724 4725 -4726 52 -4729 0 c -2-1 --> break c ( b^{2, 26}_2 ∧ b^{2, 26}_1 ∧ -b^{2, 26}_0 ∧ -p_52) -> break c in CNF: c -b^{2, 26}_2 ∨ -b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ p_52 ∨ break c in DIMACS: -4724 -4725 4726 52 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 26}_2 ∧ -b^{2, 26}_1 ∧ -b^{2, 26}_0 ∧ true) c in CNF: c -b^{2, 26}_2 ∨ b^{2, 26}_1 ∨ b^{2, 26}_0 ∨ false c in DIMACS: -4724 4725 4726 0 c 3 does not represent an automaton state. c -(-b^{2, 26}_2 ∧ b^{2, 26}_1 ∧ b^{2, 26}_0 ∧ true) c in CNF: c b^{2, 26}_2 ∨ -b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ false c in DIMACS: 4724 -4725 -4726 0 c -3 does not represent an automaton state. c -( b^{2, 26}_2 ∧ b^{2, 26}_1 ∧ b^{2, 26}_0 ∧ true) c in CNF: c -b^{2, 26}_2 ∨ -b^{2, 26}_1 ∨ -b^{2, 26}_0 ∨ false c in DIMACS: -4724 -4725 -4726 0 c i = 27 c -2+1 --> -1 c ( b^{2, 27}_2 ∧ b^{2, 27}_1 ∧ -b^{2, 27}_0 ∧ p_54) -> ( b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ b^{2, 28}_0) c in CNF: c -b^{2, 27}_2 ∨ -b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ -p_54 ∨ b^{2, 28}_2 c -b^{2, 27}_2 ∨ -b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ -p_54 ∨ -b^{2, 28}_1 c -b^{2, 27}_2 ∨ -b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ -p_54 ∨ b^{2, 28}_0 c in DIMACS: -4727 -4728 4729 -54 4730 0 -4727 -4728 4729 -54 -4731 0 -4727 -4728 4729 -54 4732 0 c -1+1 --> 0 c ( b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ b^{2, 27}_0 ∧ p_54) -> (-b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ -b^{2, 28}_0) c in CNF: c -b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ -p_54 ∨ -b^{2, 28}_2 c -b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ -p_54 ∨ -b^{2, 28}_1 c -b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ -p_54 ∨ -b^{2, 28}_0 c in DIMACS: -4727 4728 -4729 -54 -4730 0 -4727 4728 -4729 -54 -4731 0 -4727 4728 -4729 -54 -4732 0 c 0+1 --> 1 c (-b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ -b^{2, 27}_0 ∧ p_54) -> (-b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ b^{2, 28}_0) c in CNF: c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ -p_54 ∨ -b^{2, 28}_2 c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ -p_54 ∨ -b^{2, 28}_1 c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ -p_54 ∨ b^{2, 28}_0 c in DIMACS: 4727 4728 4729 -54 -4730 0 4727 4728 4729 -54 -4731 0 4727 4728 4729 -54 4732 0 c 1+1 --> 2 c (-b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ b^{2, 27}_0 ∧ p_54) -> (-b^{2, 28}_2 ∧ b^{2, 28}_1 ∧ -b^{2, 28}_0) c in CNF: c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ -p_54 ∨ -b^{2, 28}_2 c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ -p_54 ∨ b^{2, 28}_1 c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ -p_54 ∨ -b^{2, 28}_0 c in DIMACS: 4727 4728 -4729 -54 -4730 0 4727 4728 -4729 -54 4731 0 4727 4728 -4729 -54 -4732 0 c 2+1 --> break c (-b^{2, 27}_2 ∧ b^{2, 27}_1 ∧ -b^{2, 27}_0 ∧ p_54) -> break c in CNF: c b^{2, 27}_2 ∨ -b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ -p_54 ∨ break c in DIMACS: 4727 -4728 4729 -54 1162 0 c 2-1 --> 1 c (-b^{2, 27}_2 ∧ b^{2, 27}_1 ∧ -b^{2, 27}_0 ∧ -p_54) -> (-b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ b^{2, 28}_0) c in CNF: c b^{2, 27}_2 ∨ -b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ p_54 ∨ -b^{2, 28}_2 c b^{2, 27}_2 ∨ -b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ p_54 ∨ -b^{2, 28}_1 c b^{2, 27}_2 ∨ -b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ p_54 ∨ b^{2, 28}_0 c in DIMACS: 4727 -4728 4729 54 -4730 0 4727 -4728 4729 54 -4731 0 4727 -4728 4729 54 4732 0 c 1-1 --> 0 c (-b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ b^{2, 27}_0 ∧ -p_54) -> (-b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ -b^{2, 28}_0) c in CNF: c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ p_54 ∨ -b^{2, 28}_2 c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ p_54 ∨ -b^{2, 28}_1 c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ p_54 ∨ -b^{2, 28}_0 c in DIMACS: 4727 4728 -4729 54 -4730 0 4727 4728 -4729 54 -4731 0 4727 4728 -4729 54 -4732 0 c 0-1 --> -1 c (-b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ -b^{2, 27}_0 ∧ -p_54) -> ( b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ b^{2, 28}_0) c in CNF: c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ p_54 ∨ b^{2, 28}_2 c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ p_54 ∨ -b^{2, 28}_1 c b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ p_54 ∨ b^{2, 28}_0 c in DIMACS: 4727 4728 4729 54 4730 0 4727 4728 4729 54 -4731 0 4727 4728 4729 54 4732 0 c -1-1 --> -2 c ( b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ b^{2, 27}_0 ∧ -p_54) -> ( b^{2, 28}_2 ∧ b^{2, 28}_1 ∧ -b^{2, 28}_0) c in CNF: c -b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ p_54 ∨ b^{2, 28}_2 c -b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ p_54 ∨ b^{2, 28}_1 c -b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ p_54 ∨ -b^{2, 28}_0 c in DIMACS: -4727 4728 -4729 54 4730 0 -4727 4728 -4729 54 4731 0 -4727 4728 -4729 54 -4732 0 c -2-1 --> break c ( b^{2, 27}_2 ∧ b^{2, 27}_1 ∧ -b^{2, 27}_0 ∧ -p_54) -> break c in CNF: c -b^{2, 27}_2 ∨ -b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ p_54 ∨ break c in DIMACS: -4727 -4728 4729 54 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 27}_2 ∧ -b^{2, 27}_1 ∧ -b^{2, 27}_0 ∧ true) c in CNF: c -b^{2, 27}_2 ∨ b^{2, 27}_1 ∨ b^{2, 27}_0 ∨ false c in DIMACS: -4727 4728 4729 0 c 3 does not represent an automaton state. c -(-b^{2, 27}_2 ∧ b^{2, 27}_1 ∧ b^{2, 27}_0 ∧ true) c in CNF: c b^{2, 27}_2 ∨ -b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ false c in DIMACS: 4727 -4728 -4729 0 c -3 does not represent an automaton state. c -( b^{2, 27}_2 ∧ b^{2, 27}_1 ∧ b^{2, 27}_0 ∧ true) c in CNF: c -b^{2, 27}_2 ∨ -b^{2, 27}_1 ∨ -b^{2, 27}_0 ∨ false c in DIMACS: -4727 -4728 -4729 0 c i = 28 c -2+1 --> -1 c ( b^{2, 28}_2 ∧ b^{2, 28}_1 ∧ -b^{2, 28}_0 ∧ p_56) -> ( b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ b^{2, 29}_0) c in CNF: c -b^{2, 28}_2 ∨ -b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ -p_56 ∨ b^{2, 29}_2 c -b^{2, 28}_2 ∨ -b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ -p_56 ∨ -b^{2, 29}_1 c -b^{2, 28}_2 ∨ -b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ -p_56 ∨ b^{2, 29}_0 c in DIMACS: -4730 -4731 4732 -56 4733 0 -4730 -4731 4732 -56 -4734 0 -4730 -4731 4732 -56 4735 0 c -1+1 --> 0 c ( b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ b^{2, 28}_0 ∧ p_56) -> (-b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ -b^{2, 29}_0) c in CNF: c -b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ -p_56 ∨ -b^{2, 29}_2 c -b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ -p_56 ∨ -b^{2, 29}_1 c -b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ -p_56 ∨ -b^{2, 29}_0 c in DIMACS: -4730 4731 -4732 -56 -4733 0 -4730 4731 -4732 -56 -4734 0 -4730 4731 -4732 -56 -4735 0 c 0+1 --> 1 c (-b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ -b^{2, 28}_0 ∧ p_56) -> (-b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ b^{2, 29}_0) c in CNF: c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ -p_56 ∨ -b^{2, 29}_2 c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ -p_56 ∨ -b^{2, 29}_1 c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ -p_56 ∨ b^{2, 29}_0 c in DIMACS: 4730 4731 4732 -56 -4733 0 4730 4731 4732 -56 -4734 0 4730 4731 4732 -56 4735 0 c 1+1 --> 2 c (-b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ b^{2, 28}_0 ∧ p_56) -> (-b^{2, 29}_2 ∧ b^{2, 29}_1 ∧ -b^{2, 29}_0) c in CNF: c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ -p_56 ∨ -b^{2, 29}_2 c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ -p_56 ∨ b^{2, 29}_1 c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ -p_56 ∨ -b^{2, 29}_0 c in DIMACS: 4730 4731 -4732 -56 -4733 0 4730 4731 -4732 -56 4734 0 4730 4731 -4732 -56 -4735 0 c 2+1 --> break c (-b^{2, 28}_2 ∧ b^{2, 28}_1 ∧ -b^{2, 28}_0 ∧ p_56) -> break c in CNF: c b^{2, 28}_2 ∨ -b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ -p_56 ∨ break c in DIMACS: 4730 -4731 4732 -56 1162 0 c 2-1 --> 1 c (-b^{2, 28}_2 ∧ b^{2, 28}_1 ∧ -b^{2, 28}_0 ∧ -p_56) -> (-b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ b^{2, 29}_0) c in CNF: c b^{2, 28}_2 ∨ -b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ p_56 ∨ -b^{2, 29}_2 c b^{2, 28}_2 ∨ -b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ p_56 ∨ -b^{2, 29}_1 c b^{2, 28}_2 ∨ -b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ p_56 ∨ b^{2, 29}_0 c in DIMACS: 4730 -4731 4732 56 -4733 0 4730 -4731 4732 56 -4734 0 4730 -4731 4732 56 4735 0 c 1-1 --> 0 c (-b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ b^{2, 28}_0 ∧ -p_56) -> (-b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ -b^{2, 29}_0) c in CNF: c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ p_56 ∨ -b^{2, 29}_2 c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ p_56 ∨ -b^{2, 29}_1 c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ p_56 ∨ -b^{2, 29}_0 c in DIMACS: 4730 4731 -4732 56 -4733 0 4730 4731 -4732 56 -4734 0 4730 4731 -4732 56 -4735 0 c 0-1 --> -1 c (-b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ -b^{2, 28}_0 ∧ -p_56) -> ( b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ b^{2, 29}_0) c in CNF: c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ p_56 ∨ b^{2, 29}_2 c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ p_56 ∨ -b^{2, 29}_1 c b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ p_56 ∨ b^{2, 29}_0 c in DIMACS: 4730 4731 4732 56 4733 0 4730 4731 4732 56 -4734 0 4730 4731 4732 56 4735 0 c -1-1 --> -2 c ( b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ b^{2, 28}_0 ∧ -p_56) -> ( b^{2, 29}_2 ∧ b^{2, 29}_1 ∧ -b^{2, 29}_0) c in CNF: c -b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ p_56 ∨ b^{2, 29}_2 c -b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ p_56 ∨ b^{2, 29}_1 c -b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ p_56 ∨ -b^{2, 29}_0 c in DIMACS: -4730 4731 -4732 56 4733 0 -4730 4731 -4732 56 4734 0 -4730 4731 -4732 56 -4735 0 c -2-1 --> break c ( b^{2, 28}_2 ∧ b^{2, 28}_1 ∧ -b^{2, 28}_0 ∧ -p_56) -> break c in CNF: c -b^{2, 28}_2 ∨ -b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ p_56 ∨ break c in DIMACS: -4730 -4731 4732 56 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 28}_2 ∧ -b^{2, 28}_1 ∧ -b^{2, 28}_0 ∧ true) c in CNF: c -b^{2, 28}_2 ∨ b^{2, 28}_1 ∨ b^{2, 28}_0 ∨ false c in DIMACS: -4730 4731 4732 0 c 3 does not represent an automaton state. c -(-b^{2, 28}_2 ∧ b^{2, 28}_1 ∧ b^{2, 28}_0 ∧ true) c in CNF: c b^{2, 28}_2 ∨ -b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ false c in DIMACS: 4730 -4731 -4732 0 c -3 does not represent an automaton state. c -( b^{2, 28}_2 ∧ b^{2, 28}_1 ∧ b^{2, 28}_0 ∧ true) c in CNF: c -b^{2, 28}_2 ∨ -b^{2, 28}_1 ∨ -b^{2, 28}_0 ∨ false c in DIMACS: -4730 -4731 -4732 0 c i = 29 c -2+1 --> -1 c ( b^{2, 29}_2 ∧ b^{2, 29}_1 ∧ -b^{2, 29}_0 ∧ p_58) -> ( b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ b^{2, 30}_0) c in CNF: c -b^{2, 29}_2 ∨ -b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ -p_58 ∨ b^{2, 30}_2 c -b^{2, 29}_2 ∨ -b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ -p_58 ∨ -b^{2, 30}_1 c -b^{2, 29}_2 ∨ -b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ -p_58 ∨ b^{2, 30}_0 c in DIMACS: -4733 -4734 4735 -58 4736 0 -4733 -4734 4735 -58 -4737 0 -4733 -4734 4735 -58 4738 0 c -1+1 --> 0 c ( b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ b^{2, 29}_0 ∧ p_58) -> (-b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ -b^{2, 30}_0) c in CNF: c -b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ -p_58 ∨ -b^{2, 30}_2 c -b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ -p_58 ∨ -b^{2, 30}_1 c -b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ -p_58 ∨ -b^{2, 30}_0 c in DIMACS: -4733 4734 -4735 -58 -4736 0 -4733 4734 -4735 -58 -4737 0 -4733 4734 -4735 -58 -4738 0 c 0+1 --> 1 c (-b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ -b^{2, 29}_0 ∧ p_58) -> (-b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ b^{2, 30}_0) c in CNF: c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ -p_58 ∨ -b^{2, 30}_2 c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ -p_58 ∨ -b^{2, 30}_1 c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ -p_58 ∨ b^{2, 30}_0 c in DIMACS: 4733 4734 4735 -58 -4736 0 4733 4734 4735 -58 -4737 0 4733 4734 4735 -58 4738 0 c 1+1 --> 2 c (-b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ b^{2, 29}_0 ∧ p_58) -> (-b^{2, 30}_2 ∧ b^{2, 30}_1 ∧ -b^{2, 30}_0) c in CNF: c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ -p_58 ∨ -b^{2, 30}_2 c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ -p_58 ∨ b^{2, 30}_1 c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ -p_58 ∨ -b^{2, 30}_0 c in DIMACS: 4733 4734 -4735 -58 -4736 0 4733 4734 -4735 -58 4737 0 4733 4734 -4735 -58 -4738 0 c 2+1 --> break c (-b^{2, 29}_2 ∧ b^{2, 29}_1 ∧ -b^{2, 29}_0 ∧ p_58) -> break c in CNF: c b^{2, 29}_2 ∨ -b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ -p_58 ∨ break c in DIMACS: 4733 -4734 4735 -58 1162 0 c 2-1 --> 1 c (-b^{2, 29}_2 ∧ b^{2, 29}_1 ∧ -b^{2, 29}_0 ∧ -p_58) -> (-b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ b^{2, 30}_0) c in CNF: c b^{2, 29}_2 ∨ -b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ p_58 ∨ -b^{2, 30}_2 c b^{2, 29}_2 ∨ -b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ p_58 ∨ -b^{2, 30}_1 c b^{2, 29}_2 ∨ -b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ p_58 ∨ b^{2, 30}_0 c in DIMACS: 4733 -4734 4735 58 -4736 0 4733 -4734 4735 58 -4737 0 4733 -4734 4735 58 4738 0 c 1-1 --> 0 c (-b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ b^{2, 29}_0 ∧ -p_58) -> (-b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ -b^{2, 30}_0) c in CNF: c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ p_58 ∨ -b^{2, 30}_2 c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ p_58 ∨ -b^{2, 30}_1 c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ p_58 ∨ -b^{2, 30}_0 c in DIMACS: 4733 4734 -4735 58 -4736 0 4733 4734 -4735 58 -4737 0 4733 4734 -4735 58 -4738 0 c 0-1 --> -1 c (-b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ -b^{2, 29}_0 ∧ -p_58) -> ( b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ b^{2, 30}_0) c in CNF: c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ p_58 ∨ b^{2, 30}_2 c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ p_58 ∨ -b^{2, 30}_1 c b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ p_58 ∨ b^{2, 30}_0 c in DIMACS: 4733 4734 4735 58 4736 0 4733 4734 4735 58 -4737 0 4733 4734 4735 58 4738 0 c -1-1 --> -2 c ( b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ b^{2, 29}_0 ∧ -p_58) -> ( b^{2, 30}_2 ∧ b^{2, 30}_1 ∧ -b^{2, 30}_0) c in CNF: c -b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ p_58 ∨ b^{2, 30}_2 c -b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ p_58 ∨ b^{2, 30}_1 c -b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ p_58 ∨ -b^{2, 30}_0 c in DIMACS: -4733 4734 -4735 58 4736 0 -4733 4734 -4735 58 4737 0 -4733 4734 -4735 58 -4738 0 c -2-1 --> break c ( b^{2, 29}_2 ∧ b^{2, 29}_1 ∧ -b^{2, 29}_0 ∧ -p_58) -> break c in CNF: c -b^{2, 29}_2 ∨ -b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ p_58 ∨ break c in DIMACS: -4733 -4734 4735 58 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 29}_2 ∧ -b^{2, 29}_1 ∧ -b^{2, 29}_0 ∧ true) c in CNF: c -b^{2, 29}_2 ∨ b^{2, 29}_1 ∨ b^{2, 29}_0 ∨ false c in DIMACS: -4733 4734 4735 0 c 3 does not represent an automaton state. c -(-b^{2, 29}_2 ∧ b^{2, 29}_1 ∧ b^{2, 29}_0 ∧ true) c in CNF: c b^{2, 29}_2 ∨ -b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ false c in DIMACS: 4733 -4734 -4735 0 c -3 does not represent an automaton state. c -( b^{2, 29}_2 ∧ b^{2, 29}_1 ∧ b^{2, 29}_0 ∧ true) c in CNF: c -b^{2, 29}_2 ∨ -b^{2, 29}_1 ∨ -b^{2, 29}_0 ∨ false c in DIMACS: -4733 -4734 -4735 0 c i = 30 c -2+1 --> -1 c ( b^{2, 30}_2 ∧ b^{2, 30}_1 ∧ -b^{2, 30}_0 ∧ p_60) -> ( b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ b^{2, 31}_0) c in CNF: c -b^{2, 30}_2 ∨ -b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ -p_60 ∨ b^{2, 31}_2 c -b^{2, 30}_2 ∨ -b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ -p_60 ∨ -b^{2, 31}_1 c -b^{2, 30}_2 ∨ -b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ -p_60 ∨ b^{2, 31}_0 c in DIMACS: -4736 -4737 4738 -60 4739 0 -4736 -4737 4738 -60 -4740 0 -4736 -4737 4738 -60 4741 0 c -1+1 --> 0 c ( b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ b^{2, 30}_0 ∧ p_60) -> (-b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ -b^{2, 31}_0) c in CNF: c -b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ -p_60 ∨ -b^{2, 31}_2 c -b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ -p_60 ∨ -b^{2, 31}_1 c -b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ -p_60 ∨ -b^{2, 31}_0 c in DIMACS: -4736 4737 -4738 -60 -4739 0 -4736 4737 -4738 -60 -4740 0 -4736 4737 -4738 -60 -4741 0 c 0+1 --> 1 c (-b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ -b^{2, 30}_0 ∧ p_60) -> (-b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ b^{2, 31}_0) c in CNF: c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ -p_60 ∨ -b^{2, 31}_2 c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ -p_60 ∨ -b^{2, 31}_1 c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ -p_60 ∨ b^{2, 31}_0 c in DIMACS: 4736 4737 4738 -60 -4739 0 4736 4737 4738 -60 -4740 0 4736 4737 4738 -60 4741 0 c 1+1 --> 2 c (-b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ b^{2, 30}_0 ∧ p_60) -> (-b^{2, 31}_2 ∧ b^{2, 31}_1 ∧ -b^{2, 31}_0) c in CNF: c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ -p_60 ∨ -b^{2, 31}_2 c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ -p_60 ∨ b^{2, 31}_1 c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ -p_60 ∨ -b^{2, 31}_0 c in DIMACS: 4736 4737 -4738 -60 -4739 0 4736 4737 -4738 -60 4740 0 4736 4737 -4738 -60 -4741 0 c 2+1 --> break c (-b^{2, 30}_2 ∧ b^{2, 30}_1 ∧ -b^{2, 30}_0 ∧ p_60) -> break c in CNF: c b^{2, 30}_2 ∨ -b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ -p_60 ∨ break c in DIMACS: 4736 -4737 4738 -60 1162 0 c 2-1 --> 1 c (-b^{2, 30}_2 ∧ b^{2, 30}_1 ∧ -b^{2, 30}_0 ∧ -p_60) -> (-b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ b^{2, 31}_0) c in CNF: c b^{2, 30}_2 ∨ -b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ p_60 ∨ -b^{2, 31}_2 c b^{2, 30}_2 ∨ -b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ p_60 ∨ -b^{2, 31}_1 c b^{2, 30}_2 ∨ -b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ p_60 ∨ b^{2, 31}_0 c in DIMACS: 4736 -4737 4738 60 -4739 0 4736 -4737 4738 60 -4740 0 4736 -4737 4738 60 4741 0 c 1-1 --> 0 c (-b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ b^{2, 30}_0 ∧ -p_60) -> (-b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ -b^{2, 31}_0) c in CNF: c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ p_60 ∨ -b^{2, 31}_2 c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ p_60 ∨ -b^{2, 31}_1 c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ p_60 ∨ -b^{2, 31}_0 c in DIMACS: 4736 4737 -4738 60 -4739 0 4736 4737 -4738 60 -4740 0 4736 4737 -4738 60 -4741 0 c 0-1 --> -1 c (-b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ -b^{2, 30}_0 ∧ -p_60) -> ( b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ b^{2, 31}_0) c in CNF: c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ p_60 ∨ b^{2, 31}_2 c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ p_60 ∨ -b^{2, 31}_1 c b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ p_60 ∨ b^{2, 31}_0 c in DIMACS: 4736 4737 4738 60 4739 0 4736 4737 4738 60 -4740 0 4736 4737 4738 60 4741 0 c -1-1 --> -2 c ( b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ b^{2, 30}_0 ∧ -p_60) -> ( b^{2, 31}_2 ∧ b^{2, 31}_1 ∧ -b^{2, 31}_0) c in CNF: c -b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ p_60 ∨ b^{2, 31}_2 c -b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ p_60 ∨ b^{2, 31}_1 c -b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ p_60 ∨ -b^{2, 31}_0 c in DIMACS: -4736 4737 -4738 60 4739 0 -4736 4737 -4738 60 4740 0 -4736 4737 -4738 60 -4741 0 c -2-1 --> break c ( b^{2, 30}_2 ∧ b^{2, 30}_1 ∧ -b^{2, 30}_0 ∧ -p_60) -> break c in CNF: c -b^{2, 30}_2 ∨ -b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ p_60 ∨ break c in DIMACS: -4736 -4737 4738 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 30}_2 ∧ -b^{2, 30}_1 ∧ -b^{2, 30}_0 ∧ true) c in CNF: c -b^{2, 30}_2 ∨ b^{2, 30}_1 ∨ b^{2, 30}_0 ∨ false c in DIMACS: -4736 4737 4738 0 c 3 does not represent an automaton state. c -(-b^{2, 30}_2 ∧ b^{2, 30}_1 ∧ b^{2, 30}_0 ∧ true) c in CNF: c b^{2, 30}_2 ∨ -b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ false c in DIMACS: 4736 -4737 -4738 0 c -3 does not represent an automaton state. c -( b^{2, 30}_2 ∧ b^{2, 30}_1 ∧ b^{2, 30}_0 ∧ true) c in CNF: c -b^{2, 30}_2 ∨ -b^{2, 30}_1 ∨ -b^{2, 30}_0 ∨ false c in DIMACS: -4736 -4737 -4738 0 c i = 31 c -2+1 --> -1 c ( b^{2, 31}_2 ∧ b^{2, 31}_1 ∧ -b^{2, 31}_0 ∧ p_62) -> ( b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ b^{2, 32}_0) c in CNF: c -b^{2, 31}_2 ∨ -b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ -p_62 ∨ b^{2, 32}_2 c -b^{2, 31}_2 ∨ -b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ -p_62 ∨ -b^{2, 32}_1 c -b^{2, 31}_2 ∨ -b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ -p_62 ∨ b^{2, 32}_0 c in DIMACS: -4739 -4740 4741 -62 4742 0 -4739 -4740 4741 -62 -4743 0 -4739 -4740 4741 -62 4744 0 c -1+1 --> 0 c ( b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ b^{2, 31}_0 ∧ p_62) -> (-b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ -b^{2, 32}_0) c in CNF: c -b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ -p_62 ∨ -b^{2, 32}_2 c -b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ -p_62 ∨ -b^{2, 32}_1 c -b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ -p_62 ∨ -b^{2, 32}_0 c in DIMACS: -4739 4740 -4741 -62 -4742 0 -4739 4740 -4741 -62 -4743 0 -4739 4740 -4741 -62 -4744 0 c 0+1 --> 1 c (-b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ -b^{2, 31}_0 ∧ p_62) -> (-b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ b^{2, 32}_0) c in CNF: c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ -p_62 ∨ -b^{2, 32}_2 c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ -p_62 ∨ -b^{2, 32}_1 c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ -p_62 ∨ b^{2, 32}_0 c in DIMACS: 4739 4740 4741 -62 -4742 0 4739 4740 4741 -62 -4743 0 4739 4740 4741 -62 4744 0 c 1+1 --> 2 c (-b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ b^{2, 31}_0 ∧ p_62) -> (-b^{2, 32}_2 ∧ b^{2, 32}_1 ∧ -b^{2, 32}_0) c in CNF: c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ -p_62 ∨ -b^{2, 32}_2 c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ -p_62 ∨ b^{2, 32}_1 c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ -p_62 ∨ -b^{2, 32}_0 c in DIMACS: 4739 4740 -4741 -62 -4742 0 4739 4740 -4741 -62 4743 0 4739 4740 -4741 -62 -4744 0 c 2+1 --> break c (-b^{2, 31}_2 ∧ b^{2, 31}_1 ∧ -b^{2, 31}_0 ∧ p_62) -> break c in CNF: c b^{2, 31}_2 ∨ -b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ -p_62 ∨ break c in DIMACS: 4739 -4740 4741 -62 1162 0 c 2-1 --> 1 c (-b^{2, 31}_2 ∧ b^{2, 31}_1 ∧ -b^{2, 31}_0 ∧ -p_62) -> (-b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ b^{2, 32}_0) c in CNF: c b^{2, 31}_2 ∨ -b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ p_62 ∨ -b^{2, 32}_2 c b^{2, 31}_2 ∨ -b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ p_62 ∨ -b^{2, 32}_1 c b^{2, 31}_2 ∨ -b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ p_62 ∨ b^{2, 32}_0 c in DIMACS: 4739 -4740 4741 62 -4742 0 4739 -4740 4741 62 -4743 0 4739 -4740 4741 62 4744 0 c 1-1 --> 0 c (-b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ b^{2, 31}_0 ∧ -p_62) -> (-b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ -b^{2, 32}_0) c in CNF: c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ p_62 ∨ -b^{2, 32}_2 c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ p_62 ∨ -b^{2, 32}_1 c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ p_62 ∨ -b^{2, 32}_0 c in DIMACS: 4739 4740 -4741 62 -4742 0 4739 4740 -4741 62 -4743 0 4739 4740 -4741 62 -4744 0 c 0-1 --> -1 c (-b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ -b^{2, 31}_0 ∧ -p_62) -> ( b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ b^{2, 32}_0) c in CNF: c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ p_62 ∨ b^{2, 32}_2 c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ p_62 ∨ -b^{2, 32}_1 c b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ p_62 ∨ b^{2, 32}_0 c in DIMACS: 4739 4740 4741 62 4742 0 4739 4740 4741 62 -4743 0 4739 4740 4741 62 4744 0 c -1-1 --> -2 c ( b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ b^{2, 31}_0 ∧ -p_62) -> ( b^{2, 32}_2 ∧ b^{2, 32}_1 ∧ -b^{2, 32}_0) c in CNF: c -b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ p_62 ∨ b^{2, 32}_2 c -b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ p_62 ∨ b^{2, 32}_1 c -b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ p_62 ∨ -b^{2, 32}_0 c in DIMACS: -4739 4740 -4741 62 4742 0 -4739 4740 -4741 62 4743 0 -4739 4740 -4741 62 -4744 0 c -2-1 --> break c ( b^{2, 31}_2 ∧ b^{2, 31}_1 ∧ -b^{2, 31}_0 ∧ -p_62) -> break c in CNF: c -b^{2, 31}_2 ∨ -b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ p_62 ∨ break c in DIMACS: -4739 -4740 4741 62 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 31}_2 ∧ -b^{2, 31}_1 ∧ -b^{2, 31}_0 ∧ true) c in CNF: c -b^{2, 31}_2 ∨ b^{2, 31}_1 ∨ b^{2, 31}_0 ∨ false c in DIMACS: -4739 4740 4741 0 c 3 does not represent an automaton state. c -(-b^{2, 31}_2 ∧ b^{2, 31}_1 ∧ b^{2, 31}_0 ∧ true) c in CNF: c b^{2, 31}_2 ∨ -b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ false c in DIMACS: 4739 -4740 -4741 0 c -3 does not represent an automaton state. c -( b^{2, 31}_2 ∧ b^{2, 31}_1 ∧ b^{2, 31}_0 ∧ true) c in CNF: c -b^{2, 31}_2 ∨ -b^{2, 31}_1 ∨ -b^{2, 31}_0 ∨ false c in DIMACS: -4739 -4740 -4741 0 c i = 32 c -2+1 --> -1 c ( b^{2, 32}_2 ∧ b^{2, 32}_1 ∧ -b^{2, 32}_0 ∧ p_64) -> ( b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ b^{2, 33}_0) c in CNF: c -b^{2, 32}_2 ∨ -b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ -p_64 ∨ b^{2, 33}_2 c -b^{2, 32}_2 ∨ -b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ -p_64 ∨ -b^{2, 33}_1 c -b^{2, 32}_2 ∨ -b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ -p_64 ∨ b^{2, 33}_0 c in DIMACS: -4742 -4743 4744 -64 4745 0 -4742 -4743 4744 -64 -4746 0 -4742 -4743 4744 -64 4747 0 c -1+1 --> 0 c ( b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ b^{2, 32}_0 ∧ p_64) -> (-b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ -b^{2, 33}_0) c in CNF: c -b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ -p_64 ∨ -b^{2, 33}_2 c -b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ -p_64 ∨ -b^{2, 33}_1 c -b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ -p_64 ∨ -b^{2, 33}_0 c in DIMACS: -4742 4743 -4744 -64 -4745 0 -4742 4743 -4744 -64 -4746 0 -4742 4743 -4744 -64 -4747 0 c 0+1 --> 1 c (-b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ -b^{2, 32}_0 ∧ p_64) -> (-b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ b^{2, 33}_0) c in CNF: c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ -p_64 ∨ -b^{2, 33}_2 c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ -p_64 ∨ -b^{2, 33}_1 c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ -p_64 ∨ b^{2, 33}_0 c in DIMACS: 4742 4743 4744 -64 -4745 0 4742 4743 4744 -64 -4746 0 4742 4743 4744 -64 4747 0 c 1+1 --> 2 c (-b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ b^{2, 32}_0 ∧ p_64) -> (-b^{2, 33}_2 ∧ b^{2, 33}_1 ∧ -b^{2, 33}_0) c in CNF: c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ -p_64 ∨ -b^{2, 33}_2 c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ -p_64 ∨ b^{2, 33}_1 c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ -p_64 ∨ -b^{2, 33}_0 c in DIMACS: 4742 4743 -4744 -64 -4745 0 4742 4743 -4744 -64 4746 0 4742 4743 -4744 -64 -4747 0 c 2+1 --> break c (-b^{2, 32}_2 ∧ b^{2, 32}_1 ∧ -b^{2, 32}_0 ∧ p_64) -> break c in CNF: c b^{2, 32}_2 ∨ -b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ -p_64 ∨ break c in DIMACS: 4742 -4743 4744 -64 1162 0 c 2-1 --> 1 c (-b^{2, 32}_2 ∧ b^{2, 32}_1 ∧ -b^{2, 32}_0 ∧ -p_64) -> (-b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ b^{2, 33}_0) c in CNF: c b^{2, 32}_2 ∨ -b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ p_64 ∨ -b^{2, 33}_2 c b^{2, 32}_2 ∨ -b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ p_64 ∨ -b^{2, 33}_1 c b^{2, 32}_2 ∨ -b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ p_64 ∨ b^{2, 33}_0 c in DIMACS: 4742 -4743 4744 64 -4745 0 4742 -4743 4744 64 -4746 0 4742 -4743 4744 64 4747 0 c 1-1 --> 0 c (-b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ b^{2, 32}_0 ∧ -p_64) -> (-b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ -b^{2, 33}_0) c in CNF: c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ p_64 ∨ -b^{2, 33}_2 c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ p_64 ∨ -b^{2, 33}_1 c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ p_64 ∨ -b^{2, 33}_0 c in DIMACS: 4742 4743 -4744 64 -4745 0 4742 4743 -4744 64 -4746 0 4742 4743 -4744 64 -4747 0 c 0-1 --> -1 c (-b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ -b^{2, 32}_0 ∧ -p_64) -> ( b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ b^{2, 33}_0) c in CNF: c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ p_64 ∨ b^{2, 33}_2 c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ p_64 ∨ -b^{2, 33}_1 c b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ p_64 ∨ b^{2, 33}_0 c in DIMACS: 4742 4743 4744 64 4745 0 4742 4743 4744 64 -4746 0 4742 4743 4744 64 4747 0 c -1-1 --> -2 c ( b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ b^{2, 32}_0 ∧ -p_64) -> ( b^{2, 33}_2 ∧ b^{2, 33}_1 ∧ -b^{2, 33}_0) c in CNF: c -b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ p_64 ∨ b^{2, 33}_2 c -b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ p_64 ∨ b^{2, 33}_1 c -b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ p_64 ∨ -b^{2, 33}_0 c in DIMACS: -4742 4743 -4744 64 4745 0 -4742 4743 -4744 64 4746 0 -4742 4743 -4744 64 -4747 0 c -2-1 --> break c ( b^{2, 32}_2 ∧ b^{2, 32}_1 ∧ -b^{2, 32}_0 ∧ -p_64) -> break c in CNF: c -b^{2, 32}_2 ∨ -b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ p_64 ∨ break c in DIMACS: -4742 -4743 4744 64 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 32}_2 ∧ -b^{2, 32}_1 ∧ -b^{2, 32}_0 ∧ true) c in CNF: c -b^{2, 32}_2 ∨ b^{2, 32}_1 ∨ b^{2, 32}_0 ∨ false c in DIMACS: -4742 4743 4744 0 c 3 does not represent an automaton state. c -(-b^{2, 32}_2 ∧ b^{2, 32}_1 ∧ b^{2, 32}_0 ∧ true) c in CNF: c b^{2, 32}_2 ∨ -b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ false c in DIMACS: 4742 -4743 -4744 0 c -3 does not represent an automaton state. c -( b^{2, 32}_2 ∧ b^{2, 32}_1 ∧ b^{2, 32}_0 ∧ true) c in CNF: c -b^{2, 32}_2 ∨ -b^{2, 32}_1 ∨ -b^{2, 32}_0 ∨ false c in DIMACS: -4742 -4743 -4744 0 c i = 33 c -2+1 --> -1 c ( b^{2, 33}_2 ∧ b^{2, 33}_1 ∧ -b^{2, 33}_0 ∧ p_66) -> ( b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ b^{2, 34}_0) c in CNF: c -b^{2, 33}_2 ∨ -b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ -p_66 ∨ b^{2, 34}_2 c -b^{2, 33}_2 ∨ -b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ -p_66 ∨ -b^{2, 34}_1 c -b^{2, 33}_2 ∨ -b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ -p_66 ∨ b^{2, 34}_0 c in DIMACS: -4745 -4746 4747 -66 4748 0 -4745 -4746 4747 -66 -4749 0 -4745 -4746 4747 -66 4750 0 c -1+1 --> 0 c ( b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ b^{2, 33}_0 ∧ p_66) -> (-b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ -b^{2, 34}_0) c in CNF: c -b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ -p_66 ∨ -b^{2, 34}_2 c -b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ -p_66 ∨ -b^{2, 34}_1 c -b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ -p_66 ∨ -b^{2, 34}_0 c in DIMACS: -4745 4746 -4747 -66 -4748 0 -4745 4746 -4747 -66 -4749 0 -4745 4746 -4747 -66 -4750 0 c 0+1 --> 1 c (-b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ -b^{2, 33}_0 ∧ p_66) -> (-b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ b^{2, 34}_0) c in CNF: c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ -p_66 ∨ -b^{2, 34}_2 c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ -p_66 ∨ -b^{2, 34}_1 c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ -p_66 ∨ b^{2, 34}_0 c in DIMACS: 4745 4746 4747 -66 -4748 0 4745 4746 4747 -66 -4749 0 4745 4746 4747 -66 4750 0 c 1+1 --> 2 c (-b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ b^{2, 33}_0 ∧ p_66) -> (-b^{2, 34}_2 ∧ b^{2, 34}_1 ∧ -b^{2, 34}_0) c in CNF: c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ -p_66 ∨ -b^{2, 34}_2 c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ -p_66 ∨ b^{2, 34}_1 c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ -p_66 ∨ -b^{2, 34}_0 c in DIMACS: 4745 4746 -4747 -66 -4748 0 4745 4746 -4747 -66 4749 0 4745 4746 -4747 -66 -4750 0 c 2+1 --> break c (-b^{2, 33}_2 ∧ b^{2, 33}_1 ∧ -b^{2, 33}_0 ∧ p_66) -> break c in CNF: c b^{2, 33}_2 ∨ -b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ -p_66 ∨ break c in DIMACS: 4745 -4746 4747 -66 1162 0 c 2-1 --> 1 c (-b^{2, 33}_2 ∧ b^{2, 33}_1 ∧ -b^{2, 33}_0 ∧ -p_66) -> (-b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ b^{2, 34}_0) c in CNF: c b^{2, 33}_2 ∨ -b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ p_66 ∨ -b^{2, 34}_2 c b^{2, 33}_2 ∨ -b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ p_66 ∨ -b^{2, 34}_1 c b^{2, 33}_2 ∨ -b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ p_66 ∨ b^{2, 34}_0 c in DIMACS: 4745 -4746 4747 66 -4748 0 4745 -4746 4747 66 -4749 0 4745 -4746 4747 66 4750 0 c 1-1 --> 0 c (-b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ b^{2, 33}_0 ∧ -p_66) -> (-b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ -b^{2, 34}_0) c in CNF: c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ p_66 ∨ -b^{2, 34}_2 c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ p_66 ∨ -b^{2, 34}_1 c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ p_66 ∨ -b^{2, 34}_0 c in DIMACS: 4745 4746 -4747 66 -4748 0 4745 4746 -4747 66 -4749 0 4745 4746 -4747 66 -4750 0 c 0-1 --> -1 c (-b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ -b^{2, 33}_0 ∧ -p_66) -> ( b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ b^{2, 34}_0) c in CNF: c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ p_66 ∨ b^{2, 34}_2 c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ p_66 ∨ -b^{2, 34}_1 c b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ p_66 ∨ b^{2, 34}_0 c in DIMACS: 4745 4746 4747 66 4748 0 4745 4746 4747 66 -4749 0 4745 4746 4747 66 4750 0 c -1-1 --> -2 c ( b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ b^{2, 33}_0 ∧ -p_66) -> ( b^{2, 34}_2 ∧ b^{2, 34}_1 ∧ -b^{2, 34}_0) c in CNF: c -b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ p_66 ∨ b^{2, 34}_2 c -b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ p_66 ∨ b^{2, 34}_1 c -b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ p_66 ∨ -b^{2, 34}_0 c in DIMACS: -4745 4746 -4747 66 4748 0 -4745 4746 -4747 66 4749 0 -4745 4746 -4747 66 -4750 0 c -2-1 --> break c ( b^{2, 33}_2 ∧ b^{2, 33}_1 ∧ -b^{2, 33}_0 ∧ -p_66) -> break c in CNF: c -b^{2, 33}_2 ∨ -b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ p_66 ∨ break c in DIMACS: -4745 -4746 4747 66 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 33}_2 ∧ -b^{2, 33}_1 ∧ -b^{2, 33}_0 ∧ true) c in CNF: c -b^{2, 33}_2 ∨ b^{2, 33}_1 ∨ b^{2, 33}_0 ∨ false c in DIMACS: -4745 4746 4747 0 c 3 does not represent an automaton state. c -(-b^{2, 33}_2 ∧ b^{2, 33}_1 ∧ b^{2, 33}_0 ∧ true) c in CNF: c b^{2, 33}_2 ∨ -b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ false c in DIMACS: 4745 -4746 -4747 0 c -3 does not represent an automaton state. c -( b^{2, 33}_2 ∧ b^{2, 33}_1 ∧ b^{2, 33}_0 ∧ true) c in CNF: c -b^{2, 33}_2 ∨ -b^{2, 33}_1 ∨ -b^{2, 33}_0 ∨ false c in DIMACS: -4745 -4746 -4747 0 c i = 34 c -2+1 --> -1 c ( b^{2, 34}_2 ∧ b^{2, 34}_1 ∧ -b^{2, 34}_0 ∧ p_68) -> ( b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ b^{2, 35}_0) c in CNF: c -b^{2, 34}_2 ∨ -b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ -p_68 ∨ b^{2, 35}_2 c -b^{2, 34}_2 ∨ -b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ -p_68 ∨ -b^{2, 35}_1 c -b^{2, 34}_2 ∨ -b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ -p_68 ∨ b^{2, 35}_0 c in DIMACS: -4748 -4749 4750 -68 4751 0 -4748 -4749 4750 -68 -4752 0 -4748 -4749 4750 -68 4753 0 c -1+1 --> 0 c ( b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ b^{2, 34}_0 ∧ p_68) -> (-b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ -b^{2, 35}_0) c in CNF: c -b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ -p_68 ∨ -b^{2, 35}_2 c -b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ -p_68 ∨ -b^{2, 35}_1 c -b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ -p_68 ∨ -b^{2, 35}_0 c in DIMACS: -4748 4749 -4750 -68 -4751 0 -4748 4749 -4750 -68 -4752 0 -4748 4749 -4750 -68 -4753 0 c 0+1 --> 1 c (-b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ -b^{2, 34}_0 ∧ p_68) -> (-b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ b^{2, 35}_0) c in CNF: c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ -p_68 ∨ -b^{2, 35}_2 c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ -p_68 ∨ -b^{2, 35}_1 c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ -p_68 ∨ b^{2, 35}_0 c in DIMACS: 4748 4749 4750 -68 -4751 0 4748 4749 4750 -68 -4752 0 4748 4749 4750 -68 4753 0 c 1+1 --> 2 c (-b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ b^{2, 34}_0 ∧ p_68) -> (-b^{2, 35}_2 ∧ b^{2, 35}_1 ∧ -b^{2, 35}_0) c in CNF: c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ -p_68 ∨ -b^{2, 35}_2 c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ -p_68 ∨ b^{2, 35}_1 c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ -p_68 ∨ -b^{2, 35}_0 c in DIMACS: 4748 4749 -4750 -68 -4751 0 4748 4749 -4750 -68 4752 0 4748 4749 -4750 -68 -4753 0 c 2+1 --> break c (-b^{2, 34}_2 ∧ b^{2, 34}_1 ∧ -b^{2, 34}_0 ∧ p_68) -> break c in CNF: c b^{2, 34}_2 ∨ -b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ -p_68 ∨ break c in DIMACS: 4748 -4749 4750 -68 1162 0 c 2-1 --> 1 c (-b^{2, 34}_2 ∧ b^{2, 34}_1 ∧ -b^{2, 34}_0 ∧ -p_68) -> (-b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ b^{2, 35}_0) c in CNF: c b^{2, 34}_2 ∨ -b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ p_68 ∨ -b^{2, 35}_2 c b^{2, 34}_2 ∨ -b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ p_68 ∨ -b^{2, 35}_1 c b^{2, 34}_2 ∨ -b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ p_68 ∨ b^{2, 35}_0 c in DIMACS: 4748 -4749 4750 68 -4751 0 4748 -4749 4750 68 -4752 0 4748 -4749 4750 68 4753 0 c 1-1 --> 0 c (-b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ b^{2, 34}_0 ∧ -p_68) -> (-b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ -b^{2, 35}_0) c in CNF: c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ p_68 ∨ -b^{2, 35}_2 c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ p_68 ∨ -b^{2, 35}_1 c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ p_68 ∨ -b^{2, 35}_0 c in DIMACS: 4748 4749 -4750 68 -4751 0 4748 4749 -4750 68 -4752 0 4748 4749 -4750 68 -4753 0 c 0-1 --> -1 c (-b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ -b^{2, 34}_0 ∧ -p_68) -> ( b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ b^{2, 35}_0) c in CNF: c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ p_68 ∨ b^{2, 35}_2 c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ p_68 ∨ -b^{2, 35}_1 c b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ p_68 ∨ b^{2, 35}_0 c in DIMACS: 4748 4749 4750 68 4751 0 4748 4749 4750 68 -4752 0 4748 4749 4750 68 4753 0 c -1-1 --> -2 c ( b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ b^{2, 34}_0 ∧ -p_68) -> ( b^{2, 35}_2 ∧ b^{2, 35}_1 ∧ -b^{2, 35}_0) c in CNF: c -b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ p_68 ∨ b^{2, 35}_2 c -b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ p_68 ∨ b^{2, 35}_1 c -b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ p_68 ∨ -b^{2, 35}_0 c in DIMACS: -4748 4749 -4750 68 4751 0 -4748 4749 -4750 68 4752 0 -4748 4749 -4750 68 -4753 0 c -2-1 --> break c ( b^{2, 34}_2 ∧ b^{2, 34}_1 ∧ -b^{2, 34}_0 ∧ -p_68) -> break c in CNF: c -b^{2, 34}_2 ∨ -b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ p_68 ∨ break c in DIMACS: -4748 -4749 4750 68 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 34}_2 ∧ -b^{2, 34}_1 ∧ -b^{2, 34}_0 ∧ true) c in CNF: c -b^{2, 34}_2 ∨ b^{2, 34}_1 ∨ b^{2, 34}_0 ∨ false c in DIMACS: -4748 4749 4750 0 c 3 does not represent an automaton state. c -(-b^{2, 34}_2 ∧ b^{2, 34}_1 ∧ b^{2, 34}_0 ∧ true) c in CNF: c b^{2, 34}_2 ∨ -b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ false c in DIMACS: 4748 -4749 -4750 0 c -3 does not represent an automaton state. c -( b^{2, 34}_2 ∧ b^{2, 34}_1 ∧ b^{2, 34}_0 ∧ true) c in CNF: c -b^{2, 34}_2 ∨ -b^{2, 34}_1 ∨ -b^{2, 34}_0 ∨ false c in DIMACS: -4748 -4749 -4750 0 c i = 35 c -2+1 --> -1 c ( b^{2, 35}_2 ∧ b^{2, 35}_1 ∧ -b^{2, 35}_0 ∧ p_70) -> ( b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ b^{2, 36}_0) c in CNF: c -b^{2, 35}_2 ∨ -b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ -p_70 ∨ b^{2, 36}_2 c -b^{2, 35}_2 ∨ -b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ -p_70 ∨ -b^{2, 36}_1 c -b^{2, 35}_2 ∨ -b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ -p_70 ∨ b^{2, 36}_0 c in DIMACS: -4751 -4752 4753 -70 4754 0 -4751 -4752 4753 -70 -4755 0 -4751 -4752 4753 -70 4756 0 c -1+1 --> 0 c ( b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ b^{2, 35}_0 ∧ p_70) -> (-b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ -b^{2, 36}_0) c in CNF: c -b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ -p_70 ∨ -b^{2, 36}_2 c -b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ -p_70 ∨ -b^{2, 36}_1 c -b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ -p_70 ∨ -b^{2, 36}_0 c in DIMACS: -4751 4752 -4753 -70 -4754 0 -4751 4752 -4753 -70 -4755 0 -4751 4752 -4753 -70 -4756 0 c 0+1 --> 1 c (-b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ -b^{2, 35}_0 ∧ p_70) -> (-b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ b^{2, 36}_0) c in CNF: c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ -p_70 ∨ -b^{2, 36}_2 c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ -p_70 ∨ -b^{2, 36}_1 c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ -p_70 ∨ b^{2, 36}_0 c in DIMACS: 4751 4752 4753 -70 -4754 0 4751 4752 4753 -70 -4755 0 4751 4752 4753 -70 4756 0 c 1+1 --> 2 c (-b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ b^{2, 35}_0 ∧ p_70) -> (-b^{2, 36}_2 ∧ b^{2, 36}_1 ∧ -b^{2, 36}_0) c in CNF: c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ -p_70 ∨ -b^{2, 36}_2 c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ -p_70 ∨ b^{2, 36}_1 c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ -p_70 ∨ -b^{2, 36}_0 c in DIMACS: 4751 4752 -4753 -70 -4754 0 4751 4752 -4753 -70 4755 0 4751 4752 -4753 -70 -4756 0 c 2+1 --> break c (-b^{2, 35}_2 ∧ b^{2, 35}_1 ∧ -b^{2, 35}_0 ∧ p_70) -> break c in CNF: c b^{2, 35}_2 ∨ -b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ -p_70 ∨ break c in DIMACS: 4751 -4752 4753 -70 1162 0 c 2-1 --> 1 c (-b^{2, 35}_2 ∧ b^{2, 35}_1 ∧ -b^{2, 35}_0 ∧ -p_70) -> (-b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ b^{2, 36}_0) c in CNF: c b^{2, 35}_2 ∨ -b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ p_70 ∨ -b^{2, 36}_2 c b^{2, 35}_2 ∨ -b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ p_70 ∨ -b^{2, 36}_1 c b^{2, 35}_2 ∨ -b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ p_70 ∨ b^{2, 36}_0 c in DIMACS: 4751 -4752 4753 70 -4754 0 4751 -4752 4753 70 -4755 0 4751 -4752 4753 70 4756 0 c 1-1 --> 0 c (-b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ b^{2, 35}_0 ∧ -p_70) -> (-b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ -b^{2, 36}_0) c in CNF: c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ p_70 ∨ -b^{2, 36}_2 c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ p_70 ∨ -b^{2, 36}_1 c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ p_70 ∨ -b^{2, 36}_0 c in DIMACS: 4751 4752 -4753 70 -4754 0 4751 4752 -4753 70 -4755 0 4751 4752 -4753 70 -4756 0 c 0-1 --> -1 c (-b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ -b^{2, 35}_0 ∧ -p_70) -> ( b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ b^{2, 36}_0) c in CNF: c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ p_70 ∨ b^{2, 36}_2 c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ p_70 ∨ -b^{2, 36}_1 c b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ p_70 ∨ b^{2, 36}_0 c in DIMACS: 4751 4752 4753 70 4754 0 4751 4752 4753 70 -4755 0 4751 4752 4753 70 4756 0 c -1-1 --> -2 c ( b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ b^{2, 35}_0 ∧ -p_70) -> ( b^{2, 36}_2 ∧ b^{2, 36}_1 ∧ -b^{2, 36}_0) c in CNF: c -b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ p_70 ∨ b^{2, 36}_2 c -b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ p_70 ∨ b^{2, 36}_1 c -b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ p_70 ∨ -b^{2, 36}_0 c in DIMACS: -4751 4752 -4753 70 4754 0 -4751 4752 -4753 70 4755 0 -4751 4752 -4753 70 -4756 0 c -2-1 --> break c ( b^{2, 35}_2 ∧ b^{2, 35}_1 ∧ -b^{2, 35}_0 ∧ -p_70) -> break c in CNF: c -b^{2, 35}_2 ∨ -b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ p_70 ∨ break c in DIMACS: -4751 -4752 4753 70 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 35}_2 ∧ -b^{2, 35}_1 ∧ -b^{2, 35}_0 ∧ true) c in CNF: c -b^{2, 35}_2 ∨ b^{2, 35}_1 ∨ b^{2, 35}_0 ∨ false c in DIMACS: -4751 4752 4753 0 c 3 does not represent an automaton state. c -(-b^{2, 35}_2 ∧ b^{2, 35}_1 ∧ b^{2, 35}_0 ∧ true) c in CNF: c b^{2, 35}_2 ∨ -b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ false c in DIMACS: 4751 -4752 -4753 0 c -3 does not represent an automaton state. c -( b^{2, 35}_2 ∧ b^{2, 35}_1 ∧ b^{2, 35}_0 ∧ true) c in CNF: c -b^{2, 35}_2 ∨ -b^{2, 35}_1 ∨ -b^{2, 35}_0 ∨ false c in DIMACS: -4751 -4752 -4753 0 c i = 36 c -2+1 --> -1 c ( b^{2, 36}_2 ∧ b^{2, 36}_1 ∧ -b^{2, 36}_0 ∧ p_72) -> ( b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ b^{2, 37}_0) c in CNF: c -b^{2, 36}_2 ∨ -b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ -p_72 ∨ b^{2, 37}_2 c -b^{2, 36}_2 ∨ -b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ -p_72 ∨ -b^{2, 37}_1 c -b^{2, 36}_2 ∨ -b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ -p_72 ∨ b^{2, 37}_0 c in DIMACS: -4754 -4755 4756 -72 4757 0 -4754 -4755 4756 -72 -4758 0 -4754 -4755 4756 -72 4759 0 c -1+1 --> 0 c ( b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ b^{2, 36}_0 ∧ p_72) -> (-b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ -b^{2, 37}_0) c in CNF: c -b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ -p_72 ∨ -b^{2, 37}_2 c -b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ -p_72 ∨ -b^{2, 37}_1 c -b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ -p_72 ∨ -b^{2, 37}_0 c in DIMACS: -4754 4755 -4756 -72 -4757 0 -4754 4755 -4756 -72 -4758 0 -4754 4755 -4756 -72 -4759 0 c 0+1 --> 1 c (-b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ -b^{2, 36}_0 ∧ p_72) -> (-b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ b^{2, 37}_0) c in CNF: c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ -p_72 ∨ -b^{2, 37}_2 c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ -p_72 ∨ -b^{2, 37}_1 c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ -p_72 ∨ b^{2, 37}_0 c in DIMACS: 4754 4755 4756 -72 -4757 0 4754 4755 4756 -72 -4758 0 4754 4755 4756 -72 4759 0 c 1+1 --> 2 c (-b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ b^{2, 36}_0 ∧ p_72) -> (-b^{2, 37}_2 ∧ b^{2, 37}_1 ∧ -b^{2, 37}_0) c in CNF: c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ -p_72 ∨ -b^{2, 37}_2 c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ -p_72 ∨ b^{2, 37}_1 c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ -p_72 ∨ -b^{2, 37}_0 c in DIMACS: 4754 4755 -4756 -72 -4757 0 4754 4755 -4756 -72 4758 0 4754 4755 -4756 -72 -4759 0 c 2+1 --> break c (-b^{2, 36}_2 ∧ b^{2, 36}_1 ∧ -b^{2, 36}_0 ∧ p_72) -> break c in CNF: c b^{2, 36}_2 ∨ -b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ -p_72 ∨ break c in DIMACS: 4754 -4755 4756 -72 1162 0 c 2-1 --> 1 c (-b^{2, 36}_2 ∧ b^{2, 36}_1 ∧ -b^{2, 36}_0 ∧ -p_72) -> (-b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ b^{2, 37}_0) c in CNF: c b^{2, 36}_2 ∨ -b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ p_72 ∨ -b^{2, 37}_2 c b^{2, 36}_2 ∨ -b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ p_72 ∨ -b^{2, 37}_1 c b^{2, 36}_2 ∨ -b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ p_72 ∨ b^{2, 37}_0 c in DIMACS: 4754 -4755 4756 72 -4757 0 4754 -4755 4756 72 -4758 0 4754 -4755 4756 72 4759 0 c 1-1 --> 0 c (-b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ b^{2, 36}_0 ∧ -p_72) -> (-b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ -b^{2, 37}_0) c in CNF: c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ p_72 ∨ -b^{2, 37}_2 c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ p_72 ∨ -b^{2, 37}_1 c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ p_72 ∨ -b^{2, 37}_0 c in DIMACS: 4754 4755 -4756 72 -4757 0 4754 4755 -4756 72 -4758 0 4754 4755 -4756 72 -4759 0 c 0-1 --> -1 c (-b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ -b^{2, 36}_0 ∧ -p_72) -> ( b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ b^{2, 37}_0) c in CNF: c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ p_72 ∨ b^{2, 37}_2 c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ p_72 ∨ -b^{2, 37}_1 c b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ p_72 ∨ b^{2, 37}_0 c in DIMACS: 4754 4755 4756 72 4757 0 4754 4755 4756 72 -4758 0 4754 4755 4756 72 4759 0 c -1-1 --> -2 c ( b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ b^{2, 36}_0 ∧ -p_72) -> ( b^{2, 37}_2 ∧ b^{2, 37}_1 ∧ -b^{2, 37}_0) c in CNF: c -b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ p_72 ∨ b^{2, 37}_2 c -b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ p_72 ∨ b^{2, 37}_1 c -b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ p_72 ∨ -b^{2, 37}_0 c in DIMACS: -4754 4755 -4756 72 4757 0 -4754 4755 -4756 72 4758 0 -4754 4755 -4756 72 -4759 0 c -2-1 --> break c ( b^{2, 36}_2 ∧ b^{2, 36}_1 ∧ -b^{2, 36}_0 ∧ -p_72) -> break c in CNF: c -b^{2, 36}_2 ∨ -b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ p_72 ∨ break c in DIMACS: -4754 -4755 4756 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 36}_2 ∧ -b^{2, 36}_1 ∧ -b^{2, 36}_0 ∧ true) c in CNF: c -b^{2, 36}_2 ∨ b^{2, 36}_1 ∨ b^{2, 36}_0 ∨ false c in DIMACS: -4754 4755 4756 0 c 3 does not represent an automaton state. c -(-b^{2, 36}_2 ∧ b^{2, 36}_1 ∧ b^{2, 36}_0 ∧ true) c in CNF: c b^{2, 36}_2 ∨ -b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ false c in DIMACS: 4754 -4755 -4756 0 c -3 does not represent an automaton state. c -( b^{2, 36}_2 ∧ b^{2, 36}_1 ∧ b^{2, 36}_0 ∧ true) c in CNF: c -b^{2, 36}_2 ∨ -b^{2, 36}_1 ∨ -b^{2, 36}_0 ∨ false c in DIMACS: -4754 -4755 -4756 0 c i = 37 c -2+1 --> -1 c ( b^{2, 37}_2 ∧ b^{2, 37}_1 ∧ -b^{2, 37}_0 ∧ p_74) -> ( b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ b^{2, 38}_0) c in CNF: c -b^{2, 37}_2 ∨ -b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ -p_74 ∨ b^{2, 38}_2 c -b^{2, 37}_2 ∨ -b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ -p_74 ∨ -b^{2, 38}_1 c -b^{2, 37}_2 ∨ -b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ -p_74 ∨ b^{2, 38}_0 c in DIMACS: -4757 -4758 4759 -74 4760 0 -4757 -4758 4759 -74 -4761 0 -4757 -4758 4759 -74 4762 0 c -1+1 --> 0 c ( b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ b^{2, 37}_0 ∧ p_74) -> (-b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ -b^{2, 38}_0) c in CNF: c -b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ -p_74 ∨ -b^{2, 38}_2 c -b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ -p_74 ∨ -b^{2, 38}_1 c -b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ -p_74 ∨ -b^{2, 38}_0 c in DIMACS: -4757 4758 -4759 -74 -4760 0 -4757 4758 -4759 -74 -4761 0 -4757 4758 -4759 -74 -4762 0 c 0+1 --> 1 c (-b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ -b^{2, 37}_0 ∧ p_74) -> (-b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ b^{2, 38}_0) c in CNF: c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ -p_74 ∨ -b^{2, 38}_2 c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ -p_74 ∨ -b^{2, 38}_1 c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ -p_74 ∨ b^{2, 38}_0 c in DIMACS: 4757 4758 4759 -74 -4760 0 4757 4758 4759 -74 -4761 0 4757 4758 4759 -74 4762 0 c 1+1 --> 2 c (-b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ b^{2, 37}_0 ∧ p_74) -> (-b^{2, 38}_2 ∧ b^{2, 38}_1 ∧ -b^{2, 38}_0) c in CNF: c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ -p_74 ∨ -b^{2, 38}_2 c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ -p_74 ∨ b^{2, 38}_1 c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ -p_74 ∨ -b^{2, 38}_0 c in DIMACS: 4757 4758 -4759 -74 -4760 0 4757 4758 -4759 -74 4761 0 4757 4758 -4759 -74 -4762 0 c 2+1 --> break c (-b^{2, 37}_2 ∧ b^{2, 37}_1 ∧ -b^{2, 37}_0 ∧ p_74) -> break c in CNF: c b^{2, 37}_2 ∨ -b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ -p_74 ∨ break c in DIMACS: 4757 -4758 4759 -74 1162 0 c 2-1 --> 1 c (-b^{2, 37}_2 ∧ b^{2, 37}_1 ∧ -b^{2, 37}_0 ∧ -p_74) -> (-b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ b^{2, 38}_0) c in CNF: c b^{2, 37}_2 ∨ -b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ p_74 ∨ -b^{2, 38}_2 c b^{2, 37}_2 ∨ -b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ p_74 ∨ -b^{2, 38}_1 c b^{2, 37}_2 ∨ -b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ p_74 ∨ b^{2, 38}_0 c in DIMACS: 4757 -4758 4759 74 -4760 0 4757 -4758 4759 74 -4761 0 4757 -4758 4759 74 4762 0 c 1-1 --> 0 c (-b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ b^{2, 37}_0 ∧ -p_74) -> (-b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ -b^{2, 38}_0) c in CNF: c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ p_74 ∨ -b^{2, 38}_2 c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ p_74 ∨ -b^{2, 38}_1 c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ p_74 ∨ -b^{2, 38}_0 c in DIMACS: 4757 4758 -4759 74 -4760 0 4757 4758 -4759 74 -4761 0 4757 4758 -4759 74 -4762 0 c 0-1 --> -1 c (-b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ -b^{2, 37}_0 ∧ -p_74) -> ( b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ b^{2, 38}_0) c in CNF: c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ p_74 ∨ b^{2, 38}_2 c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ p_74 ∨ -b^{2, 38}_1 c b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ p_74 ∨ b^{2, 38}_0 c in DIMACS: 4757 4758 4759 74 4760 0 4757 4758 4759 74 -4761 0 4757 4758 4759 74 4762 0 c -1-1 --> -2 c ( b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ b^{2, 37}_0 ∧ -p_74) -> ( b^{2, 38}_2 ∧ b^{2, 38}_1 ∧ -b^{2, 38}_0) c in CNF: c -b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ p_74 ∨ b^{2, 38}_2 c -b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ p_74 ∨ b^{2, 38}_1 c -b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ p_74 ∨ -b^{2, 38}_0 c in DIMACS: -4757 4758 -4759 74 4760 0 -4757 4758 -4759 74 4761 0 -4757 4758 -4759 74 -4762 0 c -2-1 --> break c ( b^{2, 37}_2 ∧ b^{2, 37}_1 ∧ -b^{2, 37}_0 ∧ -p_74) -> break c in CNF: c -b^{2, 37}_2 ∨ -b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ p_74 ∨ break c in DIMACS: -4757 -4758 4759 74 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 37}_2 ∧ -b^{2, 37}_1 ∧ -b^{2, 37}_0 ∧ true) c in CNF: c -b^{2, 37}_2 ∨ b^{2, 37}_1 ∨ b^{2, 37}_0 ∨ false c in DIMACS: -4757 4758 4759 0 c 3 does not represent an automaton state. c -(-b^{2, 37}_2 ∧ b^{2, 37}_1 ∧ b^{2, 37}_0 ∧ true) c in CNF: c b^{2, 37}_2 ∨ -b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ false c in DIMACS: 4757 -4758 -4759 0 c -3 does not represent an automaton state. c -( b^{2, 37}_2 ∧ b^{2, 37}_1 ∧ b^{2, 37}_0 ∧ true) c in CNF: c -b^{2, 37}_2 ∨ -b^{2, 37}_1 ∨ -b^{2, 37}_0 ∨ false c in DIMACS: -4757 -4758 -4759 0 c i = 38 c -2+1 --> -1 c ( b^{2, 38}_2 ∧ b^{2, 38}_1 ∧ -b^{2, 38}_0 ∧ p_76) -> ( b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ b^{2, 39}_0) c in CNF: c -b^{2, 38}_2 ∨ -b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ -p_76 ∨ b^{2, 39}_2 c -b^{2, 38}_2 ∨ -b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ -p_76 ∨ -b^{2, 39}_1 c -b^{2, 38}_2 ∨ -b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ -p_76 ∨ b^{2, 39}_0 c in DIMACS: -4760 -4761 4762 -76 4763 0 -4760 -4761 4762 -76 -4764 0 -4760 -4761 4762 -76 4765 0 c -1+1 --> 0 c ( b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ b^{2, 38}_0 ∧ p_76) -> (-b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ -b^{2, 39}_0) c in CNF: c -b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ -p_76 ∨ -b^{2, 39}_2 c -b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ -p_76 ∨ -b^{2, 39}_1 c -b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ -p_76 ∨ -b^{2, 39}_0 c in DIMACS: -4760 4761 -4762 -76 -4763 0 -4760 4761 -4762 -76 -4764 0 -4760 4761 -4762 -76 -4765 0 c 0+1 --> 1 c (-b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ -b^{2, 38}_0 ∧ p_76) -> (-b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ b^{2, 39}_0) c in CNF: c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ -p_76 ∨ -b^{2, 39}_2 c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ -p_76 ∨ -b^{2, 39}_1 c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ -p_76 ∨ b^{2, 39}_0 c in DIMACS: 4760 4761 4762 -76 -4763 0 4760 4761 4762 -76 -4764 0 4760 4761 4762 -76 4765 0 c 1+1 --> 2 c (-b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ b^{2, 38}_0 ∧ p_76) -> (-b^{2, 39}_2 ∧ b^{2, 39}_1 ∧ -b^{2, 39}_0) c in CNF: c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ -p_76 ∨ -b^{2, 39}_2 c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ -p_76 ∨ b^{2, 39}_1 c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ -p_76 ∨ -b^{2, 39}_0 c in DIMACS: 4760 4761 -4762 -76 -4763 0 4760 4761 -4762 -76 4764 0 4760 4761 -4762 -76 -4765 0 c 2+1 --> break c (-b^{2, 38}_2 ∧ b^{2, 38}_1 ∧ -b^{2, 38}_0 ∧ p_76) -> break c in CNF: c b^{2, 38}_2 ∨ -b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ -p_76 ∨ break c in DIMACS: 4760 -4761 4762 -76 1162 0 c 2-1 --> 1 c (-b^{2, 38}_2 ∧ b^{2, 38}_1 ∧ -b^{2, 38}_0 ∧ -p_76) -> (-b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ b^{2, 39}_0) c in CNF: c b^{2, 38}_2 ∨ -b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ p_76 ∨ -b^{2, 39}_2 c b^{2, 38}_2 ∨ -b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ p_76 ∨ -b^{2, 39}_1 c b^{2, 38}_2 ∨ -b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ p_76 ∨ b^{2, 39}_0 c in DIMACS: 4760 -4761 4762 76 -4763 0 4760 -4761 4762 76 -4764 0 4760 -4761 4762 76 4765 0 c 1-1 --> 0 c (-b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ b^{2, 38}_0 ∧ -p_76) -> (-b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ -b^{2, 39}_0) c in CNF: c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ p_76 ∨ -b^{2, 39}_2 c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ p_76 ∨ -b^{2, 39}_1 c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ p_76 ∨ -b^{2, 39}_0 c in DIMACS: 4760 4761 -4762 76 -4763 0 4760 4761 -4762 76 -4764 0 4760 4761 -4762 76 -4765 0 c 0-1 --> -1 c (-b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ -b^{2, 38}_0 ∧ -p_76) -> ( b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ b^{2, 39}_0) c in CNF: c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ p_76 ∨ b^{2, 39}_2 c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ p_76 ∨ -b^{2, 39}_1 c b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ p_76 ∨ b^{2, 39}_0 c in DIMACS: 4760 4761 4762 76 4763 0 4760 4761 4762 76 -4764 0 4760 4761 4762 76 4765 0 c -1-1 --> -2 c ( b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ b^{2, 38}_0 ∧ -p_76) -> ( b^{2, 39}_2 ∧ b^{2, 39}_1 ∧ -b^{2, 39}_0) c in CNF: c -b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ p_76 ∨ b^{2, 39}_2 c -b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ p_76 ∨ b^{2, 39}_1 c -b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ p_76 ∨ -b^{2, 39}_0 c in DIMACS: -4760 4761 -4762 76 4763 0 -4760 4761 -4762 76 4764 0 -4760 4761 -4762 76 -4765 0 c -2-1 --> break c ( b^{2, 38}_2 ∧ b^{2, 38}_1 ∧ -b^{2, 38}_0 ∧ -p_76) -> break c in CNF: c -b^{2, 38}_2 ∨ -b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ p_76 ∨ break c in DIMACS: -4760 -4761 4762 76 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 38}_2 ∧ -b^{2, 38}_1 ∧ -b^{2, 38}_0 ∧ true) c in CNF: c -b^{2, 38}_2 ∨ b^{2, 38}_1 ∨ b^{2, 38}_0 ∨ false c in DIMACS: -4760 4761 4762 0 c 3 does not represent an automaton state. c -(-b^{2, 38}_2 ∧ b^{2, 38}_1 ∧ b^{2, 38}_0 ∧ true) c in CNF: c b^{2, 38}_2 ∨ -b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ false c in DIMACS: 4760 -4761 -4762 0 c -3 does not represent an automaton state. c -( b^{2, 38}_2 ∧ b^{2, 38}_1 ∧ b^{2, 38}_0 ∧ true) c in CNF: c -b^{2, 38}_2 ∨ -b^{2, 38}_1 ∨ -b^{2, 38}_0 ∨ false c in DIMACS: -4760 -4761 -4762 0 c i = 39 c -2+1 --> -1 c ( b^{2, 39}_2 ∧ b^{2, 39}_1 ∧ -b^{2, 39}_0 ∧ p_78) -> ( b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ b^{2, 40}_0) c in CNF: c -b^{2, 39}_2 ∨ -b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ -p_78 ∨ b^{2, 40}_2 c -b^{2, 39}_2 ∨ -b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ -p_78 ∨ -b^{2, 40}_1 c -b^{2, 39}_2 ∨ -b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ -p_78 ∨ b^{2, 40}_0 c in DIMACS: -4763 -4764 4765 -78 4766 0 -4763 -4764 4765 -78 -4767 0 -4763 -4764 4765 -78 4768 0 c -1+1 --> 0 c ( b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ b^{2, 39}_0 ∧ p_78) -> (-b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ -b^{2, 40}_0) c in CNF: c -b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ -p_78 ∨ -b^{2, 40}_2 c -b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ -p_78 ∨ -b^{2, 40}_1 c -b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ -p_78 ∨ -b^{2, 40}_0 c in DIMACS: -4763 4764 -4765 -78 -4766 0 -4763 4764 -4765 -78 -4767 0 -4763 4764 -4765 -78 -4768 0 c 0+1 --> 1 c (-b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ -b^{2, 39}_0 ∧ p_78) -> (-b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ b^{2, 40}_0) c in CNF: c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ -p_78 ∨ -b^{2, 40}_2 c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ -p_78 ∨ -b^{2, 40}_1 c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ -p_78 ∨ b^{2, 40}_0 c in DIMACS: 4763 4764 4765 -78 -4766 0 4763 4764 4765 -78 -4767 0 4763 4764 4765 -78 4768 0 c 1+1 --> 2 c (-b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ b^{2, 39}_0 ∧ p_78) -> (-b^{2, 40}_2 ∧ b^{2, 40}_1 ∧ -b^{2, 40}_0) c in CNF: c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ -p_78 ∨ -b^{2, 40}_2 c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ -p_78 ∨ b^{2, 40}_1 c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ -p_78 ∨ -b^{2, 40}_0 c in DIMACS: 4763 4764 -4765 -78 -4766 0 4763 4764 -4765 -78 4767 0 4763 4764 -4765 -78 -4768 0 c 2+1 --> break c (-b^{2, 39}_2 ∧ b^{2, 39}_1 ∧ -b^{2, 39}_0 ∧ p_78) -> break c in CNF: c b^{2, 39}_2 ∨ -b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ -p_78 ∨ break c in DIMACS: 4763 -4764 4765 -78 1162 0 c 2-1 --> 1 c (-b^{2, 39}_2 ∧ b^{2, 39}_1 ∧ -b^{2, 39}_0 ∧ -p_78) -> (-b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ b^{2, 40}_0) c in CNF: c b^{2, 39}_2 ∨ -b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ p_78 ∨ -b^{2, 40}_2 c b^{2, 39}_2 ∨ -b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ p_78 ∨ -b^{2, 40}_1 c b^{2, 39}_2 ∨ -b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ p_78 ∨ b^{2, 40}_0 c in DIMACS: 4763 -4764 4765 78 -4766 0 4763 -4764 4765 78 -4767 0 4763 -4764 4765 78 4768 0 c 1-1 --> 0 c (-b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ b^{2, 39}_0 ∧ -p_78) -> (-b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ -b^{2, 40}_0) c in CNF: c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ p_78 ∨ -b^{2, 40}_2 c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ p_78 ∨ -b^{2, 40}_1 c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ p_78 ∨ -b^{2, 40}_0 c in DIMACS: 4763 4764 -4765 78 -4766 0 4763 4764 -4765 78 -4767 0 4763 4764 -4765 78 -4768 0 c 0-1 --> -1 c (-b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ -b^{2, 39}_0 ∧ -p_78) -> ( b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ b^{2, 40}_0) c in CNF: c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ p_78 ∨ b^{2, 40}_2 c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ p_78 ∨ -b^{2, 40}_1 c b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ p_78 ∨ b^{2, 40}_0 c in DIMACS: 4763 4764 4765 78 4766 0 4763 4764 4765 78 -4767 0 4763 4764 4765 78 4768 0 c -1-1 --> -2 c ( b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ b^{2, 39}_0 ∧ -p_78) -> ( b^{2, 40}_2 ∧ b^{2, 40}_1 ∧ -b^{2, 40}_0) c in CNF: c -b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ p_78 ∨ b^{2, 40}_2 c -b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ p_78 ∨ b^{2, 40}_1 c -b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ p_78 ∨ -b^{2, 40}_0 c in DIMACS: -4763 4764 -4765 78 4766 0 -4763 4764 -4765 78 4767 0 -4763 4764 -4765 78 -4768 0 c -2-1 --> break c ( b^{2, 39}_2 ∧ b^{2, 39}_1 ∧ -b^{2, 39}_0 ∧ -p_78) -> break c in CNF: c -b^{2, 39}_2 ∨ -b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ p_78 ∨ break c in DIMACS: -4763 -4764 4765 78 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 39}_2 ∧ -b^{2, 39}_1 ∧ -b^{2, 39}_0 ∧ true) c in CNF: c -b^{2, 39}_2 ∨ b^{2, 39}_1 ∨ b^{2, 39}_0 ∨ false c in DIMACS: -4763 4764 4765 0 c 3 does not represent an automaton state. c -(-b^{2, 39}_2 ∧ b^{2, 39}_1 ∧ b^{2, 39}_0 ∧ true) c in CNF: c b^{2, 39}_2 ∨ -b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ false c in DIMACS: 4763 -4764 -4765 0 c -3 does not represent an automaton state. c -( b^{2, 39}_2 ∧ b^{2, 39}_1 ∧ b^{2, 39}_0 ∧ true) c in CNF: c -b^{2, 39}_2 ∨ -b^{2, 39}_1 ∨ -b^{2, 39}_0 ∨ false c in DIMACS: -4763 -4764 -4765 0 c i = 40 c -2+1 --> -1 c ( b^{2, 40}_2 ∧ b^{2, 40}_1 ∧ -b^{2, 40}_0 ∧ p_80) -> ( b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ b^{2, 41}_0) c in CNF: c -b^{2, 40}_2 ∨ -b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ -p_80 ∨ b^{2, 41}_2 c -b^{2, 40}_2 ∨ -b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ -p_80 ∨ -b^{2, 41}_1 c -b^{2, 40}_2 ∨ -b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ -p_80 ∨ b^{2, 41}_0 c in DIMACS: -4766 -4767 4768 -80 4769 0 -4766 -4767 4768 -80 -4770 0 -4766 -4767 4768 -80 4771 0 c -1+1 --> 0 c ( b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ b^{2, 40}_0 ∧ p_80) -> (-b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ -b^{2, 41}_0) c in CNF: c -b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ -p_80 ∨ -b^{2, 41}_2 c -b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ -p_80 ∨ -b^{2, 41}_1 c -b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ -p_80 ∨ -b^{2, 41}_0 c in DIMACS: -4766 4767 -4768 -80 -4769 0 -4766 4767 -4768 -80 -4770 0 -4766 4767 -4768 -80 -4771 0 c 0+1 --> 1 c (-b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ -b^{2, 40}_0 ∧ p_80) -> (-b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ b^{2, 41}_0) c in CNF: c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ -p_80 ∨ -b^{2, 41}_2 c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ -p_80 ∨ -b^{2, 41}_1 c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ -p_80 ∨ b^{2, 41}_0 c in DIMACS: 4766 4767 4768 -80 -4769 0 4766 4767 4768 -80 -4770 0 4766 4767 4768 -80 4771 0 c 1+1 --> 2 c (-b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ b^{2, 40}_0 ∧ p_80) -> (-b^{2, 41}_2 ∧ b^{2, 41}_1 ∧ -b^{2, 41}_0) c in CNF: c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ -p_80 ∨ -b^{2, 41}_2 c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ -p_80 ∨ b^{2, 41}_1 c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ -p_80 ∨ -b^{2, 41}_0 c in DIMACS: 4766 4767 -4768 -80 -4769 0 4766 4767 -4768 -80 4770 0 4766 4767 -4768 -80 -4771 0 c 2+1 --> break c (-b^{2, 40}_2 ∧ b^{2, 40}_1 ∧ -b^{2, 40}_0 ∧ p_80) -> break c in CNF: c b^{2, 40}_2 ∨ -b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ -p_80 ∨ break c in DIMACS: 4766 -4767 4768 -80 1162 0 c 2-1 --> 1 c (-b^{2, 40}_2 ∧ b^{2, 40}_1 ∧ -b^{2, 40}_0 ∧ -p_80) -> (-b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ b^{2, 41}_0) c in CNF: c b^{2, 40}_2 ∨ -b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ p_80 ∨ -b^{2, 41}_2 c b^{2, 40}_2 ∨ -b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ p_80 ∨ -b^{2, 41}_1 c b^{2, 40}_2 ∨ -b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ p_80 ∨ b^{2, 41}_0 c in DIMACS: 4766 -4767 4768 80 -4769 0 4766 -4767 4768 80 -4770 0 4766 -4767 4768 80 4771 0 c 1-1 --> 0 c (-b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ b^{2, 40}_0 ∧ -p_80) -> (-b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ -b^{2, 41}_0) c in CNF: c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ p_80 ∨ -b^{2, 41}_2 c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ p_80 ∨ -b^{2, 41}_1 c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ p_80 ∨ -b^{2, 41}_0 c in DIMACS: 4766 4767 -4768 80 -4769 0 4766 4767 -4768 80 -4770 0 4766 4767 -4768 80 -4771 0 c 0-1 --> -1 c (-b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ -b^{2, 40}_0 ∧ -p_80) -> ( b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ b^{2, 41}_0) c in CNF: c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ p_80 ∨ b^{2, 41}_2 c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ p_80 ∨ -b^{2, 41}_1 c b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ p_80 ∨ b^{2, 41}_0 c in DIMACS: 4766 4767 4768 80 4769 0 4766 4767 4768 80 -4770 0 4766 4767 4768 80 4771 0 c -1-1 --> -2 c ( b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ b^{2, 40}_0 ∧ -p_80) -> ( b^{2, 41}_2 ∧ b^{2, 41}_1 ∧ -b^{2, 41}_0) c in CNF: c -b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ p_80 ∨ b^{2, 41}_2 c -b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ p_80 ∨ b^{2, 41}_1 c -b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ p_80 ∨ -b^{2, 41}_0 c in DIMACS: -4766 4767 -4768 80 4769 0 -4766 4767 -4768 80 4770 0 -4766 4767 -4768 80 -4771 0 c -2-1 --> break c ( b^{2, 40}_2 ∧ b^{2, 40}_1 ∧ -b^{2, 40}_0 ∧ -p_80) -> break c in CNF: c -b^{2, 40}_2 ∨ -b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ p_80 ∨ break c in DIMACS: -4766 -4767 4768 80 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 40}_2 ∧ -b^{2, 40}_1 ∧ -b^{2, 40}_0 ∧ true) c in CNF: c -b^{2, 40}_2 ∨ b^{2, 40}_1 ∨ b^{2, 40}_0 ∨ false c in DIMACS: -4766 4767 4768 0 c 3 does not represent an automaton state. c -(-b^{2, 40}_2 ∧ b^{2, 40}_1 ∧ b^{2, 40}_0 ∧ true) c in CNF: c b^{2, 40}_2 ∨ -b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ false c in DIMACS: 4766 -4767 -4768 0 c -3 does not represent an automaton state. c -( b^{2, 40}_2 ∧ b^{2, 40}_1 ∧ b^{2, 40}_0 ∧ true) c in CNF: c -b^{2, 40}_2 ∨ -b^{2, 40}_1 ∨ -b^{2, 40}_0 ∨ false c in DIMACS: -4766 -4767 -4768 0 c i = 41 c -2+1 --> -1 c ( b^{2, 41}_2 ∧ b^{2, 41}_1 ∧ -b^{2, 41}_0 ∧ p_82) -> ( b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ b^{2, 42}_0) c in CNF: c -b^{2, 41}_2 ∨ -b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ -p_82 ∨ b^{2, 42}_2 c -b^{2, 41}_2 ∨ -b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ -p_82 ∨ -b^{2, 42}_1 c -b^{2, 41}_2 ∨ -b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ -p_82 ∨ b^{2, 42}_0 c in DIMACS: -4769 -4770 4771 -82 4772 0 -4769 -4770 4771 -82 -4773 0 -4769 -4770 4771 -82 4774 0 c -1+1 --> 0 c ( b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ b^{2, 41}_0 ∧ p_82) -> (-b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ -b^{2, 42}_0) c in CNF: c -b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ -p_82 ∨ -b^{2, 42}_2 c -b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ -p_82 ∨ -b^{2, 42}_1 c -b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ -p_82 ∨ -b^{2, 42}_0 c in DIMACS: -4769 4770 -4771 -82 -4772 0 -4769 4770 -4771 -82 -4773 0 -4769 4770 -4771 -82 -4774 0 c 0+1 --> 1 c (-b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ -b^{2, 41}_0 ∧ p_82) -> (-b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ b^{2, 42}_0) c in CNF: c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ -p_82 ∨ -b^{2, 42}_2 c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ -p_82 ∨ -b^{2, 42}_1 c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ -p_82 ∨ b^{2, 42}_0 c in DIMACS: 4769 4770 4771 -82 -4772 0 4769 4770 4771 -82 -4773 0 4769 4770 4771 -82 4774 0 c 1+1 --> 2 c (-b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ b^{2, 41}_0 ∧ p_82) -> (-b^{2, 42}_2 ∧ b^{2, 42}_1 ∧ -b^{2, 42}_0) c in CNF: c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ -p_82 ∨ -b^{2, 42}_2 c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ -p_82 ∨ b^{2, 42}_1 c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ -p_82 ∨ -b^{2, 42}_0 c in DIMACS: 4769 4770 -4771 -82 -4772 0 4769 4770 -4771 -82 4773 0 4769 4770 -4771 -82 -4774 0 c 2+1 --> break c (-b^{2, 41}_2 ∧ b^{2, 41}_1 ∧ -b^{2, 41}_0 ∧ p_82) -> break c in CNF: c b^{2, 41}_2 ∨ -b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ -p_82 ∨ break c in DIMACS: 4769 -4770 4771 -82 1162 0 c 2-1 --> 1 c (-b^{2, 41}_2 ∧ b^{2, 41}_1 ∧ -b^{2, 41}_0 ∧ -p_82) -> (-b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ b^{2, 42}_0) c in CNF: c b^{2, 41}_2 ∨ -b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ p_82 ∨ -b^{2, 42}_2 c b^{2, 41}_2 ∨ -b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ p_82 ∨ -b^{2, 42}_1 c b^{2, 41}_2 ∨ -b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ p_82 ∨ b^{2, 42}_0 c in DIMACS: 4769 -4770 4771 82 -4772 0 4769 -4770 4771 82 -4773 0 4769 -4770 4771 82 4774 0 c 1-1 --> 0 c (-b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ b^{2, 41}_0 ∧ -p_82) -> (-b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ -b^{2, 42}_0) c in CNF: c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ p_82 ∨ -b^{2, 42}_2 c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ p_82 ∨ -b^{2, 42}_1 c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ p_82 ∨ -b^{2, 42}_0 c in DIMACS: 4769 4770 -4771 82 -4772 0 4769 4770 -4771 82 -4773 0 4769 4770 -4771 82 -4774 0 c 0-1 --> -1 c (-b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ -b^{2, 41}_0 ∧ -p_82) -> ( b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ b^{2, 42}_0) c in CNF: c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ p_82 ∨ b^{2, 42}_2 c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ p_82 ∨ -b^{2, 42}_1 c b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ p_82 ∨ b^{2, 42}_0 c in DIMACS: 4769 4770 4771 82 4772 0 4769 4770 4771 82 -4773 0 4769 4770 4771 82 4774 0 c -1-1 --> -2 c ( b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ b^{2, 41}_0 ∧ -p_82) -> ( b^{2, 42}_2 ∧ b^{2, 42}_1 ∧ -b^{2, 42}_0) c in CNF: c -b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ p_82 ∨ b^{2, 42}_2 c -b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ p_82 ∨ b^{2, 42}_1 c -b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ p_82 ∨ -b^{2, 42}_0 c in DIMACS: -4769 4770 -4771 82 4772 0 -4769 4770 -4771 82 4773 0 -4769 4770 -4771 82 -4774 0 c -2-1 --> break c ( b^{2, 41}_2 ∧ b^{2, 41}_1 ∧ -b^{2, 41}_0 ∧ -p_82) -> break c in CNF: c -b^{2, 41}_2 ∨ -b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ p_82 ∨ break c in DIMACS: -4769 -4770 4771 82 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 41}_2 ∧ -b^{2, 41}_1 ∧ -b^{2, 41}_0 ∧ true) c in CNF: c -b^{2, 41}_2 ∨ b^{2, 41}_1 ∨ b^{2, 41}_0 ∨ false c in DIMACS: -4769 4770 4771 0 c 3 does not represent an automaton state. c -(-b^{2, 41}_2 ∧ b^{2, 41}_1 ∧ b^{2, 41}_0 ∧ true) c in CNF: c b^{2, 41}_2 ∨ -b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ false c in DIMACS: 4769 -4770 -4771 0 c -3 does not represent an automaton state. c -( b^{2, 41}_2 ∧ b^{2, 41}_1 ∧ b^{2, 41}_0 ∧ true) c in CNF: c -b^{2, 41}_2 ∨ -b^{2, 41}_1 ∨ -b^{2, 41}_0 ∨ false c in DIMACS: -4769 -4770 -4771 0 c i = 42 c -2+1 --> -1 c ( b^{2, 42}_2 ∧ b^{2, 42}_1 ∧ -b^{2, 42}_0 ∧ p_84) -> ( b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ b^{2, 43}_0) c in CNF: c -b^{2, 42}_2 ∨ -b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ -p_84 ∨ b^{2, 43}_2 c -b^{2, 42}_2 ∨ -b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ -p_84 ∨ -b^{2, 43}_1 c -b^{2, 42}_2 ∨ -b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ -p_84 ∨ b^{2, 43}_0 c in DIMACS: -4772 -4773 4774 -84 4775 0 -4772 -4773 4774 -84 -4776 0 -4772 -4773 4774 -84 4777 0 c -1+1 --> 0 c ( b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ b^{2, 42}_0 ∧ p_84) -> (-b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ -b^{2, 43}_0) c in CNF: c -b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ -p_84 ∨ -b^{2, 43}_2 c -b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ -p_84 ∨ -b^{2, 43}_1 c -b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ -p_84 ∨ -b^{2, 43}_0 c in DIMACS: -4772 4773 -4774 -84 -4775 0 -4772 4773 -4774 -84 -4776 0 -4772 4773 -4774 -84 -4777 0 c 0+1 --> 1 c (-b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ -b^{2, 42}_0 ∧ p_84) -> (-b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ b^{2, 43}_0) c in CNF: c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ -p_84 ∨ -b^{2, 43}_2 c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ -p_84 ∨ -b^{2, 43}_1 c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ -p_84 ∨ b^{2, 43}_0 c in DIMACS: 4772 4773 4774 -84 -4775 0 4772 4773 4774 -84 -4776 0 4772 4773 4774 -84 4777 0 c 1+1 --> 2 c (-b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ b^{2, 42}_0 ∧ p_84) -> (-b^{2, 43}_2 ∧ b^{2, 43}_1 ∧ -b^{2, 43}_0) c in CNF: c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ -p_84 ∨ -b^{2, 43}_2 c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ -p_84 ∨ b^{2, 43}_1 c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ -p_84 ∨ -b^{2, 43}_0 c in DIMACS: 4772 4773 -4774 -84 -4775 0 4772 4773 -4774 -84 4776 0 4772 4773 -4774 -84 -4777 0 c 2+1 --> break c (-b^{2, 42}_2 ∧ b^{2, 42}_1 ∧ -b^{2, 42}_0 ∧ p_84) -> break c in CNF: c b^{2, 42}_2 ∨ -b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ -p_84 ∨ break c in DIMACS: 4772 -4773 4774 -84 1162 0 c 2-1 --> 1 c (-b^{2, 42}_2 ∧ b^{2, 42}_1 ∧ -b^{2, 42}_0 ∧ -p_84) -> (-b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ b^{2, 43}_0) c in CNF: c b^{2, 42}_2 ∨ -b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ p_84 ∨ -b^{2, 43}_2 c b^{2, 42}_2 ∨ -b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ p_84 ∨ -b^{2, 43}_1 c b^{2, 42}_2 ∨ -b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ p_84 ∨ b^{2, 43}_0 c in DIMACS: 4772 -4773 4774 84 -4775 0 4772 -4773 4774 84 -4776 0 4772 -4773 4774 84 4777 0 c 1-1 --> 0 c (-b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ b^{2, 42}_0 ∧ -p_84) -> (-b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ -b^{2, 43}_0) c in CNF: c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ p_84 ∨ -b^{2, 43}_2 c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ p_84 ∨ -b^{2, 43}_1 c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ p_84 ∨ -b^{2, 43}_0 c in DIMACS: 4772 4773 -4774 84 -4775 0 4772 4773 -4774 84 -4776 0 4772 4773 -4774 84 -4777 0 c 0-1 --> -1 c (-b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ -b^{2, 42}_0 ∧ -p_84) -> ( b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ b^{2, 43}_0) c in CNF: c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ p_84 ∨ b^{2, 43}_2 c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ p_84 ∨ -b^{2, 43}_1 c b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ p_84 ∨ b^{2, 43}_0 c in DIMACS: 4772 4773 4774 84 4775 0 4772 4773 4774 84 -4776 0 4772 4773 4774 84 4777 0 c -1-1 --> -2 c ( b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ b^{2, 42}_0 ∧ -p_84) -> ( b^{2, 43}_2 ∧ b^{2, 43}_1 ∧ -b^{2, 43}_0) c in CNF: c -b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ p_84 ∨ b^{2, 43}_2 c -b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ p_84 ∨ b^{2, 43}_1 c -b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ p_84 ∨ -b^{2, 43}_0 c in DIMACS: -4772 4773 -4774 84 4775 0 -4772 4773 -4774 84 4776 0 -4772 4773 -4774 84 -4777 0 c -2-1 --> break c ( b^{2, 42}_2 ∧ b^{2, 42}_1 ∧ -b^{2, 42}_0 ∧ -p_84) -> break c in CNF: c -b^{2, 42}_2 ∨ -b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ p_84 ∨ break c in DIMACS: -4772 -4773 4774 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 42}_2 ∧ -b^{2, 42}_1 ∧ -b^{2, 42}_0 ∧ true) c in CNF: c -b^{2, 42}_2 ∨ b^{2, 42}_1 ∨ b^{2, 42}_0 ∨ false c in DIMACS: -4772 4773 4774 0 c 3 does not represent an automaton state. c -(-b^{2, 42}_2 ∧ b^{2, 42}_1 ∧ b^{2, 42}_0 ∧ true) c in CNF: c b^{2, 42}_2 ∨ -b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ false c in DIMACS: 4772 -4773 -4774 0 c -3 does not represent an automaton state. c -( b^{2, 42}_2 ∧ b^{2, 42}_1 ∧ b^{2, 42}_0 ∧ true) c in CNF: c -b^{2, 42}_2 ∨ -b^{2, 42}_1 ∨ -b^{2, 42}_0 ∨ false c in DIMACS: -4772 -4773 -4774 0 c i = 43 c -2+1 --> -1 c ( b^{2, 43}_2 ∧ b^{2, 43}_1 ∧ -b^{2, 43}_0 ∧ p_86) -> ( b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ b^{2, 44}_0) c in CNF: c -b^{2, 43}_2 ∨ -b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ -p_86 ∨ b^{2, 44}_2 c -b^{2, 43}_2 ∨ -b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ -p_86 ∨ -b^{2, 44}_1 c -b^{2, 43}_2 ∨ -b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ -p_86 ∨ b^{2, 44}_0 c in DIMACS: -4775 -4776 4777 -86 4778 0 -4775 -4776 4777 -86 -4779 0 -4775 -4776 4777 -86 4780 0 c -1+1 --> 0 c ( b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ b^{2, 43}_0 ∧ p_86) -> (-b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ -b^{2, 44}_0) c in CNF: c -b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ -p_86 ∨ -b^{2, 44}_2 c -b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ -p_86 ∨ -b^{2, 44}_1 c -b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ -p_86 ∨ -b^{2, 44}_0 c in DIMACS: -4775 4776 -4777 -86 -4778 0 -4775 4776 -4777 -86 -4779 0 -4775 4776 -4777 -86 -4780 0 c 0+1 --> 1 c (-b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ -b^{2, 43}_0 ∧ p_86) -> (-b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ b^{2, 44}_0) c in CNF: c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ -p_86 ∨ -b^{2, 44}_2 c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ -p_86 ∨ -b^{2, 44}_1 c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ -p_86 ∨ b^{2, 44}_0 c in DIMACS: 4775 4776 4777 -86 -4778 0 4775 4776 4777 -86 -4779 0 4775 4776 4777 -86 4780 0 c 1+1 --> 2 c (-b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ b^{2, 43}_0 ∧ p_86) -> (-b^{2, 44}_2 ∧ b^{2, 44}_1 ∧ -b^{2, 44}_0) c in CNF: c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ -p_86 ∨ -b^{2, 44}_2 c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ -p_86 ∨ b^{2, 44}_1 c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ -p_86 ∨ -b^{2, 44}_0 c in DIMACS: 4775 4776 -4777 -86 -4778 0 4775 4776 -4777 -86 4779 0 4775 4776 -4777 -86 -4780 0 c 2+1 --> break c (-b^{2, 43}_2 ∧ b^{2, 43}_1 ∧ -b^{2, 43}_0 ∧ p_86) -> break c in CNF: c b^{2, 43}_2 ∨ -b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ -p_86 ∨ break c in DIMACS: 4775 -4776 4777 -86 1162 0 c 2-1 --> 1 c (-b^{2, 43}_2 ∧ b^{2, 43}_1 ∧ -b^{2, 43}_0 ∧ -p_86) -> (-b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ b^{2, 44}_0) c in CNF: c b^{2, 43}_2 ∨ -b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ p_86 ∨ -b^{2, 44}_2 c b^{2, 43}_2 ∨ -b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ p_86 ∨ -b^{2, 44}_1 c b^{2, 43}_2 ∨ -b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ p_86 ∨ b^{2, 44}_0 c in DIMACS: 4775 -4776 4777 86 -4778 0 4775 -4776 4777 86 -4779 0 4775 -4776 4777 86 4780 0 c 1-1 --> 0 c (-b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ b^{2, 43}_0 ∧ -p_86) -> (-b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ -b^{2, 44}_0) c in CNF: c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ p_86 ∨ -b^{2, 44}_2 c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ p_86 ∨ -b^{2, 44}_1 c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ p_86 ∨ -b^{2, 44}_0 c in DIMACS: 4775 4776 -4777 86 -4778 0 4775 4776 -4777 86 -4779 0 4775 4776 -4777 86 -4780 0 c 0-1 --> -1 c (-b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ -b^{2, 43}_0 ∧ -p_86) -> ( b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ b^{2, 44}_0) c in CNF: c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ p_86 ∨ b^{2, 44}_2 c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ p_86 ∨ -b^{2, 44}_1 c b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ p_86 ∨ b^{2, 44}_0 c in DIMACS: 4775 4776 4777 86 4778 0 4775 4776 4777 86 -4779 0 4775 4776 4777 86 4780 0 c -1-1 --> -2 c ( b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ b^{2, 43}_0 ∧ -p_86) -> ( b^{2, 44}_2 ∧ b^{2, 44}_1 ∧ -b^{2, 44}_0) c in CNF: c -b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ p_86 ∨ b^{2, 44}_2 c -b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ p_86 ∨ b^{2, 44}_1 c -b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ p_86 ∨ -b^{2, 44}_0 c in DIMACS: -4775 4776 -4777 86 4778 0 -4775 4776 -4777 86 4779 0 -4775 4776 -4777 86 -4780 0 c -2-1 --> break c ( b^{2, 43}_2 ∧ b^{2, 43}_1 ∧ -b^{2, 43}_0 ∧ -p_86) -> break c in CNF: c -b^{2, 43}_2 ∨ -b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ p_86 ∨ break c in DIMACS: -4775 -4776 4777 86 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 43}_2 ∧ -b^{2, 43}_1 ∧ -b^{2, 43}_0 ∧ true) c in CNF: c -b^{2, 43}_2 ∨ b^{2, 43}_1 ∨ b^{2, 43}_0 ∨ false c in DIMACS: -4775 4776 4777 0 c 3 does not represent an automaton state. c -(-b^{2, 43}_2 ∧ b^{2, 43}_1 ∧ b^{2, 43}_0 ∧ true) c in CNF: c b^{2, 43}_2 ∨ -b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ false c in DIMACS: 4775 -4776 -4777 0 c -3 does not represent an automaton state. c -( b^{2, 43}_2 ∧ b^{2, 43}_1 ∧ b^{2, 43}_0 ∧ true) c in CNF: c -b^{2, 43}_2 ∨ -b^{2, 43}_1 ∨ -b^{2, 43}_0 ∨ false c in DIMACS: -4775 -4776 -4777 0 c i = 44 c -2+1 --> -1 c ( b^{2, 44}_2 ∧ b^{2, 44}_1 ∧ -b^{2, 44}_0 ∧ p_88) -> ( b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ b^{2, 45}_0) c in CNF: c -b^{2, 44}_2 ∨ -b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ -p_88 ∨ b^{2, 45}_2 c -b^{2, 44}_2 ∨ -b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ -p_88 ∨ -b^{2, 45}_1 c -b^{2, 44}_2 ∨ -b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ -p_88 ∨ b^{2, 45}_0 c in DIMACS: -4778 -4779 4780 -88 4781 0 -4778 -4779 4780 -88 -4782 0 -4778 -4779 4780 -88 4783 0 c -1+1 --> 0 c ( b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ b^{2, 44}_0 ∧ p_88) -> (-b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ -b^{2, 45}_0) c in CNF: c -b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ -p_88 ∨ -b^{2, 45}_2 c -b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ -p_88 ∨ -b^{2, 45}_1 c -b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ -p_88 ∨ -b^{2, 45}_0 c in DIMACS: -4778 4779 -4780 -88 -4781 0 -4778 4779 -4780 -88 -4782 0 -4778 4779 -4780 -88 -4783 0 c 0+1 --> 1 c (-b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ -b^{2, 44}_0 ∧ p_88) -> (-b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ b^{2, 45}_0) c in CNF: c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ -p_88 ∨ -b^{2, 45}_2 c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ -p_88 ∨ -b^{2, 45}_1 c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ -p_88 ∨ b^{2, 45}_0 c in DIMACS: 4778 4779 4780 -88 -4781 0 4778 4779 4780 -88 -4782 0 4778 4779 4780 -88 4783 0 c 1+1 --> 2 c (-b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ b^{2, 44}_0 ∧ p_88) -> (-b^{2, 45}_2 ∧ b^{2, 45}_1 ∧ -b^{2, 45}_0) c in CNF: c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ -p_88 ∨ -b^{2, 45}_2 c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ -p_88 ∨ b^{2, 45}_1 c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ -p_88 ∨ -b^{2, 45}_0 c in DIMACS: 4778 4779 -4780 -88 -4781 0 4778 4779 -4780 -88 4782 0 4778 4779 -4780 -88 -4783 0 c 2+1 --> break c (-b^{2, 44}_2 ∧ b^{2, 44}_1 ∧ -b^{2, 44}_0 ∧ p_88) -> break c in CNF: c b^{2, 44}_2 ∨ -b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ -p_88 ∨ break c in DIMACS: 4778 -4779 4780 -88 1162 0 c 2-1 --> 1 c (-b^{2, 44}_2 ∧ b^{2, 44}_1 ∧ -b^{2, 44}_0 ∧ -p_88) -> (-b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ b^{2, 45}_0) c in CNF: c b^{2, 44}_2 ∨ -b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ p_88 ∨ -b^{2, 45}_2 c b^{2, 44}_2 ∨ -b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ p_88 ∨ -b^{2, 45}_1 c b^{2, 44}_2 ∨ -b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ p_88 ∨ b^{2, 45}_0 c in DIMACS: 4778 -4779 4780 88 -4781 0 4778 -4779 4780 88 -4782 0 4778 -4779 4780 88 4783 0 c 1-1 --> 0 c (-b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ b^{2, 44}_0 ∧ -p_88) -> (-b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ -b^{2, 45}_0) c in CNF: c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ p_88 ∨ -b^{2, 45}_2 c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ p_88 ∨ -b^{2, 45}_1 c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ p_88 ∨ -b^{2, 45}_0 c in DIMACS: 4778 4779 -4780 88 -4781 0 4778 4779 -4780 88 -4782 0 4778 4779 -4780 88 -4783 0 c 0-1 --> -1 c (-b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ -b^{2, 44}_0 ∧ -p_88) -> ( b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ b^{2, 45}_0) c in CNF: c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ p_88 ∨ b^{2, 45}_2 c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ p_88 ∨ -b^{2, 45}_1 c b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ p_88 ∨ b^{2, 45}_0 c in DIMACS: 4778 4779 4780 88 4781 0 4778 4779 4780 88 -4782 0 4778 4779 4780 88 4783 0 c -1-1 --> -2 c ( b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ b^{2, 44}_0 ∧ -p_88) -> ( b^{2, 45}_2 ∧ b^{2, 45}_1 ∧ -b^{2, 45}_0) c in CNF: c -b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ p_88 ∨ b^{2, 45}_2 c -b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ p_88 ∨ b^{2, 45}_1 c -b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ p_88 ∨ -b^{2, 45}_0 c in DIMACS: -4778 4779 -4780 88 4781 0 -4778 4779 -4780 88 4782 0 -4778 4779 -4780 88 -4783 0 c -2-1 --> break c ( b^{2, 44}_2 ∧ b^{2, 44}_1 ∧ -b^{2, 44}_0 ∧ -p_88) -> break c in CNF: c -b^{2, 44}_2 ∨ -b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ p_88 ∨ break c in DIMACS: -4778 -4779 4780 88 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 44}_2 ∧ -b^{2, 44}_1 ∧ -b^{2, 44}_0 ∧ true) c in CNF: c -b^{2, 44}_2 ∨ b^{2, 44}_1 ∨ b^{2, 44}_0 ∨ false c in DIMACS: -4778 4779 4780 0 c 3 does not represent an automaton state. c -(-b^{2, 44}_2 ∧ b^{2, 44}_1 ∧ b^{2, 44}_0 ∧ true) c in CNF: c b^{2, 44}_2 ∨ -b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ false c in DIMACS: 4778 -4779 -4780 0 c -3 does not represent an automaton state. c -( b^{2, 44}_2 ∧ b^{2, 44}_1 ∧ b^{2, 44}_0 ∧ true) c in CNF: c -b^{2, 44}_2 ∨ -b^{2, 44}_1 ∨ -b^{2, 44}_0 ∨ false c in DIMACS: -4778 -4779 -4780 0 c i = 45 c -2+1 --> -1 c ( b^{2, 45}_2 ∧ b^{2, 45}_1 ∧ -b^{2, 45}_0 ∧ p_90) -> ( b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ b^{2, 46}_0) c in CNF: c -b^{2, 45}_2 ∨ -b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ -p_90 ∨ b^{2, 46}_2 c -b^{2, 45}_2 ∨ -b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ -p_90 ∨ -b^{2, 46}_1 c -b^{2, 45}_2 ∨ -b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ -p_90 ∨ b^{2, 46}_0 c in DIMACS: -4781 -4782 4783 -90 4784 0 -4781 -4782 4783 -90 -4785 0 -4781 -4782 4783 -90 4786 0 c -1+1 --> 0 c ( b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ b^{2, 45}_0 ∧ p_90) -> (-b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ -b^{2, 46}_0) c in CNF: c -b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ -p_90 ∨ -b^{2, 46}_2 c -b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ -p_90 ∨ -b^{2, 46}_1 c -b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ -p_90 ∨ -b^{2, 46}_0 c in DIMACS: -4781 4782 -4783 -90 -4784 0 -4781 4782 -4783 -90 -4785 0 -4781 4782 -4783 -90 -4786 0 c 0+1 --> 1 c (-b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ -b^{2, 45}_0 ∧ p_90) -> (-b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ b^{2, 46}_0) c in CNF: c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ -p_90 ∨ -b^{2, 46}_2 c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ -p_90 ∨ -b^{2, 46}_1 c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ -p_90 ∨ b^{2, 46}_0 c in DIMACS: 4781 4782 4783 -90 -4784 0 4781 4782 4783 -90 -4785 0 4781 4782 4783 -90 4786 0 c 1+1 --> 2 c (-b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ b^{2, 45}_0 ∧ p_90) -> (-b^{2, 46}_2 ∧ b^{2, 46}_1 ∧ -b^{2, 46}_0) c in CNF: c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ -p_90 ∨ -b^{2, 46}_2 c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ -p_90 ∨ b^{2, 46}_1 c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ -p_90 ∨ -b^{2, 46}_0 c in DIMACS: 4781 4782 -4783 -90 -4784 0 4781 4782 -4783 -90 4785 0 4781 4782 -4783 -90 -4786 0 c 2+1 --> break c (-b^{2, 45}_2 ∧ b^{2, 45}_1 ∧ -b^{2, 45}_0 ∧ p_90) -> break c in CNF: c b^{2, 45}_2 ∨ -b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ -p_90 ∨ break c in DIMACS: 4781 -4782 4783 -90 1162 0 c 2-1 --> 1 c (-b^{2, 45}_2 ∧ b^{2, 45}_1 ∧ -b^{2, 45}_0 ∧ -p_90) -> (-b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ b^{2, 46}_0) c in CNF: c b^{2, 45}_2 ∨ -b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ p_90 ∨ -b^{2, 46}_2 c b^{2, 45}_2 ∨ -b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ p_90 ∨ -b^{2, 46}_1 c b^{2, 45}_2 ∨ -b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ p_90 ∨ b^{2, 46}_0 c in DIMACS: 4781 -4782 4783 90 -4784 0 4781 -4782 4783 90 -4785 0 4781 -4782 4783 90 4786 0 c 1-1 --> 0 c (-b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ b^{2, 45}_0 ∧ -p_90) -> (-b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ -b^{2, 46}_0) c in CNF: c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ p_90 ∨ -b^{2, 46}_2 c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ p_90 ∨ -b^{2, 46}_1 c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ p_90 ∨ -b^{2, 46}_0 c in DIMACS: 4781 4782 -4783 90 -4784 0 4781 4782 -4783 90 -4785 0 4781 4782 -4783 90 -4786 0 c 0-1 --> -1 c (-b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ -b^{2, 45}_0 ∧ -p_90) -> ( b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ b^{2, 46}_0) c in CNF: c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ p_90 ∨ b^{2, 46}_2 c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ p_90 ∨ -b^{2, 46}_1 c b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ p_90 ∨ b^{2, 46}_0 c in DIMACS: 4781 4782 4783 90 4784 0 4781 4782 4783 90 -4785 0 4781 4782 4783 90 4786 0 c -1-1 --> -2 c ( b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ b^{2, 45}_0 ∧ -p_90) -> ( b^{2, 46}_2 ∧ b^{2, 46}_1 ∧ -b^{2, 46}_0) c in CNF: c -b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ p_90 ∨ b^{2, 46}_2 c -b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ p_90 ∨ b^{2, 46}_1 c -b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ p_90 ∨ -b^{2, 46}_0 c in DIMACS: -4781 4782 -4783 90 4784 0 -4781 4782 -4783 90 4785 0 -4781 4782 -4783 90 -4786 0 c -2-1 --> break c ( b^{2, 45}_2 ∧ b^{2, 45}_1 ∧ -b^{2, 45}_0 ∧ -p_90) -> break c in CNF: c -b^{2, 45}_2 ∨ -b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ p_90 ∨ break c in DIMACS: -4781 -4782 4783 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 45}_2 ∧ -b^{2, 45}_1 ∧ -b^{2, 45}_0 ∧ true) c in CNF: c -b^{2, 45}_2 ∨ b^{2, 45}_1 ∨ b^{2, 45}_0 ∨ false c in DIMACS: -4781 4782 4783 0 c 3 does not represent an automaton state. c -(-b^{2, 45}_2 ∧ b^{2, 45}_1 ∧ b^{2, 45}_0 ∧ true) c in CNF: c b^{2, 45}_2 ∨ -b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ false c in DIMACS: 4781 -4782 -4783 0 c -3 does not represent an automaton state. c -( b^{2, 45}_2 ∧ b^{2, 45}_1 ∧ b^{2, 45}_0 ∧ true) c in CNF: c -b^{2, 45}_2 ∨ -b^{2, 45}_1 ∨ -b^{2, 45}_0 ∨ false c in DIMACS: -4781 -4782 -4783 0 c i = 46 c -2+1 --> -1 c ( b^{2, 46}_2 ∧ b^{2, 46}_1 ∧ -b^{2, 46}_0 ∧ p_92) -> ( b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ b^{2, 47}_0) c in CNF: c -b^{2, 46}_2 ∨ -b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ -p_92 ∨ b^{2, 47}_2 c -b^{2, 46}_2 ∨ -b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ -p_92 ∨ -b^{2, 47}_1 c -b^{2, 46}_2 ∨ -b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ -p_92 ∨ b^{2, 47}_0 c in DIMACS: -4784 -4785 4786 -92 4787 0 -4784 -4785 4786 -92 -4788 0 -4784 -4785 4786 -92 4789 0 c -1+1 --> 0 c ( b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ b^{2, 46}_0 ∧ p_92) -> (-b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ -b^{2, 47}_0) c in CNF: c -b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ -p_92 ∨ -b^{2, 47}_2 c -b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ -p_92 ∨ -b^{2, 47}_1 c -b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ -p_92 ∨ -b^{2, 47}_0 c in DIMACS: -4784 4785 -4786 -92 -4787 0 -4784 4785 -4786 -92 -4788 0 -4784 4785 -4786 -92 -4789 0 c 0+1 --> 1 c (-b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ -b^{2, 46}_0 ∧ p_92) -> (-b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ b^{2, 47}_0) c in CNF: c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ -p_92 ∨ -b^{2, 47}_2 c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ -p_92 ∨ -b^{2, 47}_1 c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ -p_92 ∨ b^{2, 47}_0 c in DIMACS: 4784 4785 4786 -92 -4787 0 4784 4785 4786 -92 -4788 0 4784 4785 4786 -92 4789 0 c 1+1 --> 2 c (-b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ b^{2, 46}_0 ∧ p_92) -> (-b^{2, 47}_2 ∧ b^{2, 47}_1 ∧ -b^{2, 47}_0) c in CNF: c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ -p_92 ∨ -b^{2, 47}_2 c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ -p_92 ∨ b^{2, 47}_1 c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ -p_92 ∨ -b^{2, 47}_0 c in DIMACS: 4784 4785 -4786 -92 -4787 0 4784 4785 -4786 -92 4788 0 4784 4785 -4786 -92 -4789 0 c 2+1 --> break c (-b^{2, 46}_2 ∧ b^{2, 46}_1 ∧ -b^{2, 46}_0 ∧ p_92) -> break c in CNF: c b^{2, 46}_2 ∨ -b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ -p_92 ∨ break c in DIMACS: 4784 -4785 4786 -92 1162 0 c 2-1 --> 1 c (-b^{2, 46}_2 ∧ b^{2, 46}_1 ∧ -b^{2, 46}_0 ∧ -p_92) -> (-b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ b^{2, 47}_0) c in CNF: c b^{2, 46}_2 ∨ -b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ p_92 ∨ -b^{2, 47}_2 c b^{2, 46}_2 ∨ -b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ p_92 ∨ -b^{2, 47}_1 c b^{2, 46}_2 ∨ -b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ p_92 ∨ b^{2, 47}_0 c in DIMACS: 4784 -4785 4786 92 -4787 0 4784 -4785 4786 92 -4788 0 4784 -4785 4786 92 4789 0 c 1-1 --> 0 c (-b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ b^{2, 46}_0 ∧ -p_92) -> (-b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ -b^{2, 47}_0) c in CNF: c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ p_92 ∨ -b^{2, 47}_2 c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ p_92 ∨ -b^{2, 47}_1 c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ p_92 ∨ -b^{2, 47}_0 c in DIMACS: 4784 4785 -4786 92 -4787 0 4784 4785 -4786 92 -4788 0 4784 4785 -4786 92 -4789 0 c 0-1 --> -1 c (-b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ -b^{2, 46}_0 ∧ -p_92) -> ( b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ b^{2, 47}_0) c in CNF: c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ p_92 ∨ b^{2, 47}_2 c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ p_92 ∨ -b^{2, 47}_1 c b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ p_92 ∨ b^{2, 47}_0 c in DIMACS: 4784 4785 4786 92 4787 0 4784 4785 4786 92 -4788 0 4784 4785 4786 92 4789 0 c -1-1 --> -2 c ( b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ b^{2, 46}_0 ∧ -p_92) -> ( b^{2, 47}_2 ∧ b^{2, 47}_1 ∧ -b^{2, 47}_0) c in CNF: c -b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ p_92 ∨ b^{2, 47}_2 c -b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ p_92 ∨ b^{2, 47}_1 c -b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ p_92 ∨ -b^{2, 47}_0 c in DIMACS: -4784 4785 -4786 92 4787 0 -4784 4785 -4786 92 4788 0 -4784 4785 -4786 92 -4789 0 c -2-1 --> break c ( b^{2, 46}_2 ∧ b^{2, 46}_1 ∧ -b^{2, 46}_0 ∧ -p_92) -> break c in CNF: c -b^{2, 46}_2 ∨ -b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ p_92 ∨ break c in DIMACS: -4784 -4785 4786 92 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 46}_2 ∧ -b^{2, 46}_1 ∧ -b^{2, 46}_0 ∧ true) c in CNF: c -b^{2, 46}_2 ∨ b^{2, 46}_1 ∨ b^{2, 46}_0 ∨ false c in DIMACS: -4784 4785 4786 0 c 3 does not represent an automaton state. c -(-b^{2, 46}_2 ∧ b^{2, 46}_1 ∧ b^{2, 46}_0 ∧ true) c in CNF: c b^{2, 46}_2 ∨ -b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ false c in DIMACS: 4784 -4785 -4786 0 c -3 does not represent an automaton state. c -( b^{2, 46}_2 ∧ b^{2, 46}_1 ∧ b^{2, 46}_0 ∧ true) c in CNF: c -b^{2, 46}_2 ∨ -b^{2, 46}_1 ∨ -b^{2, 46}_0 ∨ false c in DIMACS: -4784 -4785 -4786 0 c i = 47 c -2+1 --> -1 c ( b^{2, 47}_2 ∧ b^{2, 47}_1 ∧ -b^{2, 47}_0 ∧ p_94) -> ( b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ b^{2, 48}_0) c in CNF: c -b^{2, 47}_2 ∨ -b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ -p_94 ∨ b^{2, 48}_2 c -b^{2, 47}_2 ∨ -b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ -p_94 ∨ -b^{2, 48}_1 c -b^{2, 47}_2 ∨ -b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ -p_94 ∨ b^{2, 48}_0 c in DIMACS: -4787 -4788 4789 -94 4790 0 -4787 -4788 4789 -94 -4791 0 -4787 -4788 4789 -94 4792 0 c -1+1 --> 0 c ( b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ b^{2, 47}_0 ∧ p_94) -> (-b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ -b^{2, 48}_0) c in CNF: c -b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ -p_94 ∨ -b^{2, 48}_2 c -b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ -p_94 ∨ -b^{2, 48}_1 c -b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ -p_94 ∨ -b^{2, 48}_0 c in DIMACS: -4787 4788 -4789 -94 -4790 0 -4787 4788 -4789 -94 -4791 0 -4787 4788 -4789 -94 -4792 0 c 0+1 --> 1 c (-b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ -b^{2, 47}_0 ∧ p_94) -> (-b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ b^{2, 48}_0) c in CNF: c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ -p_94 ∨ -b^{2, 48}_2 c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ -p_94 ∨ -b^{2, 48}_1 c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ -p_94 ∨ b^{2, 48}_0 c in DIMACS: 4787 4788 4789 -94 -4790 0 4787 4788 4789 -94 -4791 0 4787 4788 4789 -94 4792 0 c 1+1 --> 2 c (-b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ b^{2, 47}_0 ∧ p_94) -> (-b^{2, 48}_2 ∧ b^{2, 48}_1 ∧ -b^{2, 48}_0) c in CNF: c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ -p_94 ∨ -b^{2, 48}_2 c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ -p_94 ∨ b^{2, 48}_1 c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ -p_94 ∨ -b^{2, 48}_0 c in DIMACS: 4787 4788 -4789 -94 -4790 0 4787 4788 -4789 -94 4791 0 4787 4788 -4789 -94 -4792 0 c 2+1 --> break c (-b^{2, 47}_2 ∧ b^{2, 47}_1 ∧ -b^{2, 47}_0 ∧ p_94) -> break c in CNF: c b^{2, 47}_2 ∨ -b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ -p_94 ∨ break c in DIMACS: 4787 -4788 4789 -94 1162 0 c 2-1 --> 1 c (-b^{2, 47}_2 ∧ b^{2, 47}_1 ∧ -b^{2, 47}_0 ∧ -p_94) -> (-b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ b^{2, 48}_0) c in CNF: c b^{2, 47}_2 ∨ -b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ p_94 ∨ -b^{2, 48}_2 c b^{2, 47}_2 ∨ -b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ p_94 ∨ -b^{2, 48}_1 c b^{2, 47}_2 ∨ -b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ p_94 ∨ b^{2, 48}_0 c in DIMACS: 4787 -4788 4789 94 -4790 0 4787 -4788 4789 94 -4791 0 4787 -4788 4789 94 4792 0 c 1-1 --> 0 c (-b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ b^{2, 47}_0 ∧ -p_94) -> (-b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ -b^{2, 48}_0) c in CNF: c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ p_94 ∨ -b^{2, 48}_2 c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ p_94 ∨ -b^{2, 48}_1 c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ p_94 ∨ -b^{2, 48}_0 c in DIMACS: 4787 4788 -4789 94 -4790 0 4787 4788 -4789 94 -4791 0 4787 4788 -4789 94 -4792 0 c 0-1 --> -1 c (-b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ -b^{2, 47}_0 ∧ -p_94) -> ( b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ b^{2, 48}_0) c in CNF: c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ p_94 ∨ b^{2, 48}_2 c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ p_94 ∨ -b^{2, 48}_1 c b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ p_94 ∨ b^{2, 48}_0 c in DIMACS: 4787 4788 4789 94 4790 0 4787 4788 4789 94 -4791 0 4787 4788 4789 94 4792 0 c -1-1 --> -2 c ( b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ b^{2, 47}_0 ∧ -p_94) -> ( b^{2, 48}_2 ∧ b^{2, 48}_1 ∧ -b^{2, 48}_0) c in CNF: c -b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ p_94 ∨ b^{2, 48}_2 c -b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ p_94 ∨ b^{2, 48}_1 c -b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ p_94 ∨ -b^{2, 48}_0 c in DIMACS: -4787 4788 -4789 94 4790 0 -4787 4788 -4789 94 4791 0 -4787 4788 -4789 94 -4792 0 c -2-1 --> break c ( b^{2, 47}_2 ∧ b^{2, 47}_1 ∧ -b^{2, 47}_0 ∧ -p_94) -> break c in CNF: c -b^{2, 47}_2 ∨ -b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ p_94 ∨ break c in DIMACS: -4787 -4788 4789 94 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 47}_2 ∧ -b^{2, 47}_1 ∧ -b^{2, 47}_0 ∧ true) c in CNF: c -b^{2, 47}_2 ∨ b^{2, 47}_1 ∨ b^{2, 47}_0 ∨ false c in DIMACS: -4787 4788 4789 0 c 3 does not represent an automaton state. c -(-b^{2, 47}_2 ∧ b^{2, 47}_1 ∧ b^{2, 47}_0 ∧ true) c in CNF: c b^{2, 47}_2 ∨ -b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ false c in DIMACS: 4787 -4788 -4789 0 c -3 does not represent an automaton state. c -( b^{2, 47}_2 ∧ b^{2, 47}_1 ∧ b^{2, 47}_0 ∧ true) c in CNF: c -b^{2, 47}_2 ∨ -b^{2, 47}_1 ∨ -b^{2, 47}_0 ∨ false c in DIMACS: -4787 -4788 -4789 0 c i = 48 c -2+1 --> -1 c ( b^{2, 48}_2 ∧ b^{2, 48}_1 ∧ -b^{2, 48}_0 ∧ p_96) -> ( b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ b^{2, 49}_0) c in CNF: c -b^{2, 48}_2 ∨ -b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ -p_96 ∨ b^{2, 49}_2 c -b^{2, 48}_2 ∨ -b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ -p_96 ∨ -b^{2, 49}_1 c -b^{2, 48}_2 ∨ -b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ -p_96 ∨ b^{2, 49}_0 c in DIMACS: -4790 -4791 4792 -96 4793 0 -4790 -4791 4792 -96 -4794 0 -4790 -4791 4792 -96 4795 0 c -1+1 --> 0 c ( b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ b^{2, 48}_0 ∧ p_96) -> (-b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ -b^{2, 49}_0) c in CNF: c -b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ -p_96 ∨ -b^{2, 49}_2 c -b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ -p_96 ∨ -b^{2, 49}_1 c -b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ -p_96 ∨ -b^{2, 49}_0 c in DIMACS: -4790 4791 -4792 -96 -4793 0 -4790 4791 -4792 -96 -4794 0 -4790 4791 -4792 -96 -4795 0 c 0+1 --> 1 c (-b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ -b^{2, 48}_0 ∧ p_96) -> (-b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ b^{2, 49}_0) c in CNF: c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ -p_96 ∨ -b^{2, 49}_2 c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ -p_96 ∨ -b^{2, 49}_1 c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ -p_96 ∨ b^{2, 49}_0 c in DIMACS: 4790 4791 4792 -96 -4793 0 4790 4791 4792 -96 -4794 0 4790 4791 4792 -96 4795 0 c 1+1 --> 2 c (-b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ b^{2, 48}_0 ∧ p_96) -> (-b^{2, 49}_2 ∧ b^{2, 49}_1 ∧ -b^{2, 49}_0) c in CNF: c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ -p_96 ∨ -b^{2, 49}_2 c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ -p_96 ∨ b^{2, 49}_1 c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ -p_96 ∨ -b^{2, 49}_0 c in DIMACS: 4790 4791 -4792 -96 -4793 0 4790 4791 -4792 -96 4794 0 4790 4791 -4792 -96 -4795 0 c 2+1 --> break c (-b^{2, 48}_2 ∧ b^{2, 48}_1 ∧ -b^{2, 48}_0 ∧ p_96) -> break c in CNF: c b^{2, 48}_2 ∨ -b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ -p_96 ∨ break c in DIMACS: 4790 -4791 4792 -96 1162 0 c 2-1 --> 1 c (-b^{2, 48}_2 ∧ b^{2, 48}_1 ∧ -b^{2, 48}_0 ∧ -p_96) -> (-b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ b^{2, 49}_0) c in CNF: c b^{2, 48}_2 ∨ -b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ p_96 ∨ -b^{2, 49}_2 c b^{2, 48}_2 ∨ -b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ p_96 ∨ -b^{2, 49}_1 c b^{2, 48}_2 ∨ -b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ p_96 ∨ b^{2, 49}_0 c in DIMACS: 4790 -4791 4792 96 -4793 0 4790 -4791 4792 96 -4794 0 4790 -4791 4792 96 4795 0 c 1-1 --> 0 c (-b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ b^{2, 48}_0 ∧ -p_96) -> (-b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ -b^{2, 49}_0) c in CNF: c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ p_96 ∨ -b^{2, 49}_2 c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ p_96 ∨ -b^{2, 49}_1 c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ p_96 ∨ -b^{2, 49}_0 c in DIMACS: 4790 4791 -4792 96 -4793 0 4790 4791 -4792 96 -4794 0 4790 4791 -4792 96 -4795 0 c 0-1 --> -1 c (-b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ -b^{2, 48}_0 ∧ -p_96) -> ( b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ b^{2, 49}_0) c in CNF: c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ p_96 ∨ b^{2, 49}_2 c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ p_96 ∨ -b^{2, 49}_1 c b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ p_96 ∨ b^{2, 49}_0 c in DIMACS: 4790 4791 4792 96 4793 0 4790 4791 4792 96 -4794 0 4790 4791 4792 96 4795 0 c -1-1 --> -2 c ( b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ b^{2, 48}_0 ∧ -p_96) -> ( b^{2, 49}_2 ∧ b^{2, 49}_1 ∧ -b^{2, 49}_0) c in CNF: c -b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ p_96 ∨ b^{2, 49}_2 c -b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ p_96 ∨ b^{2, 49}_1 c -b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ p_96 ∨ -b^{2, 49}_0 c in DIMACS: -4790 4791 -4792 96 4793 0 -4790 4791 -4792 96 4794 0 -4790 4791 -4792 96 -4795 0 c -2-1 --> break c ( b^{2, 48}_2 ∧ b^{2, 48}_1 ∧ -b^{2, 48}_0 ∧ -p_96) -> break c in CNF: c -b^{2, 48}_2 ∨ -b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ p_96 ∨ break c in DIMACS: -4790 -4791 4792 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 48}_2 ∧ -b^{2, 48}_1 ∧ -b^{2, 48}_0 ∧ true) c in CNF: c -b^{2, 48}_2 ∨ b^{2, 48}_1 ∨ b^{2, 48}_0 ∨ false c in DIMACS: -4790 4791 4792 0 c 3 does not represent an automaton state. c -(-b^{2, 48}_2 ∧ b^{2, 48}_1 ∧ b^{2, 48}_0 ∧ true) c in CNF: c b^{2, 48}_2 ∨ -b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ false c in DIMACS: 4790 -4791 -4792 0 c -3 does not represent an automaton state. c -( b^{2, 48}_2 ∧ b^{2, 48}_1 ∧ b^{2, 48}_0 ∧ true) c in CNF: c -b^{2, 48}_2 ∨ -b^{2, 48}_1 ∨ -b^{2, 48}_0 ∨ false c in DIMACS: -4790 -4791 -4792 0 c i = 49 c -2+1 --> -1 c ( b^{2, 49}_2 ∧ b^{2, 49}_1 ∧ -b^{2, 49}_0 ∧ p_98) -> ( b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ b^{2, 50}_0) c in CNF: c -b^{2, 49}_2 ∨ -b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ -p_98 ∨ b^{2, 50}_2 c -b^{2, 49}_2 ∨ -b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ -p_98 ∨ -b^{2, 50}_1 c -b^{2, 49}_2 ∨ -b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ -p_98 ∨ b^{2, 50}_0 c in DIMACS: -4793 -4794 4795 -98 4796 0 -4793 -4794 4795 -98 -4797 0 -4793 -4794 4795 -98 4798 0 c -1+1 --> 0 c ( b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ b^{2, 49}_0 ∧ p_98) -> (-b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ -b^{2, 50}_0) c in CNF: c -b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ -p_98 ∨ -b^{2, 50}_2 c -b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ -p_98 ∨ -b^{2, 50}_1 c -b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ -p_98 ∨ -b^{2, 50}_0 c in DIMACS: -4793 4794 -4795 -98 -4796 0 -4793 4794 -4795 -98 -4797 0 -4793 4794 -4795 -98 -4798 0 c 0+1 --> 1 c (-b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ -b^{2, 49}_0 ∧ p_98) -> (-b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ b^{2, 50}_0) c in CNF: c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ -p_98 ∨ -b^{2, 50}_2 c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ -p_98 ∨ -b^{2, 50}_1 c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ -p_98 ∨ b^{2, 50}_0 c in DIMACS: 4793 4794 4795 -98 -4796 0 4793 4794 4795 -98 -4797 0 4793 4794 4795 -98 4798 0 c 1+1 --> 2 c (-b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ b^{2, 49}_0 ∧ p_98) -> (-b^{2, 50}_2 ∧ b^{2, 50}_1 ∧ -b^{2, 50}_0) c in CNF: c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ -p_98 ∨ -b^{2, 50}_2 c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ -p_98 ∨ b^{2, 50}_1 c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ -p_98 ∨ -b^{2, 50}_0 c in DIMACS: 4793 4794 -4795 -98 -4796 0 4793 4794 -4795 -98 4797 0 4793 4794 -4795 -98 -4798 0 c 2+1 --> break c (-b^{2, 49}_2 ∧ b^{2, 49}_1 ∧ -b^{2, 49}_0 ∧ p_98) -> break c in CNF: c b^{2, 49}_2 ∨ -b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ -p_98 ∨ break c in DIMACS: 4793 -4794 4795 -98 1162 0 c 2-1 --> 1 c (-b^{2, 49}_2 ∧ b^{2, 49}_1 ∧ -b^{2, 49}_0 ∧ -p_98) -> (-b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ b^{2, 50}_0) c in CNF: c b^{2, 49}_2 ∨ -b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ p_98 ∨ -b^{2, 50}_2 c b^{2, 49}_2 ∨ -b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ p_98 ∨ -b^{2, 50}_1 c b^{2, 49}_2 ∨ -b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ p_98 ∨ b^{2, 50}_0 c in DIMACS: 4793 -4794 4795 98 -4796 0 4793 -4794 4795 98 -4797 0 4793 -4794 4795 98 4798 0 c 1-1 --> 0 c (-b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ b^{2, 49}_0 ∧ -p_98) -> (-b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ -b^{2, 50}_0) c in CNF: c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ p_98 ∨ -b^{2, 50}_2 c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ p_98 ∨ -b^{2, 50}_1 c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ p_98 ∨ -b^{2, 50}_0 c in DIMACS: 4793 4794 -4795 98 -4796 0 4793 4794 -4795 98 -4797 0 4793 4794 -4795 98 -4798 0 c 0-1 --> -1 c (-b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ -b^{2, 49}_0 ∧ -p_98) -> ( b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ b^{2, 50}_0) c in CNF: c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ p_98 ∨ b^{2, 50}_2 c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ p_98 ∨ -b^{2, 50}_1 c b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ p_98 ∨ b^{2, 50}_0 c in DIMACS: 4793 4794 4795 98 4796 0 4793 4794 4795 98 -4797 0 4793 4794 4795 98 4798 0 c -1-1 --> -2 c ( b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ b^{2, 49}_0 ∧ -p_98) -> ( b^{2, 50}_2 ∧ b^{2, 50}_1 ∧ -b^{2, 50}_0) c in CNF: c -b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ p_98 ∨ b^{2, 50}_2 c -b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ p_98 ∨ b^{2, 50}_1 c -b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ p_98 ∨ -b^{2, 50}_0 c in DIMACS: -4793 4794 -4795 98 4796 0 -4793 4794 -4795 98 4797 0 -4793 4794 -4795 98 -4798 0 c -2-1 --> break c ( b^{2, 49}_2 ∧ b^{2, 49}_1 ∧ -b^{2, 49}_0 ∧ -p_98) -> break c in CNF: c -b^{2, 49}_2 ∨ -b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ p_98 ∨ break c in DIMACS: -4793 -4794 4795 98 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 49}_2 ∧ -b^{2, 49}_1 ∧ -b^{2, 49}_0 ∧ true) c in CNF: c -b^{2, 49}_2 ∨ b^{2, 49}_1 ∨ b^{2, 49}_0 ∨ false c in DIMACS: -4793 4794 4795 0 c 3 does not represent an automaton state. c -(-b^{2, 49}_2 ∧ b^{2, 49}_1 ∧ b^{2, 49}_0 ∧ true) c in CNF: c b^{2, 49}_2 ∨ -b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ false c in DIMACS: 4793 -4794 -4795 0 c -3 does not represent an automaton state. c -( b^{2, 49}_2 ∧ b^{2, 49}_1 ∧ b^{2, 49}_0 ∧ true) c in CNF: c -b^{2, 49}_2 ∨ -b^{2, 49}_1 ∨ -b^{2, 49}_0 ∨ false c in DIMACS: -4793 -4794 -4795 0 c i = 50 c -2+1 --> -1 c ( b^{2, 50}_2 ∧ b^{2, 50}_1 ∧ -b^{2, 50}_0 ∧ p_100) -> ( b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ b^{2, 51}_0) c in CNF: c -b^{2, 50}_2 ∨ -b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ -p_100 ∨ b^{2, 51}_2 c -b^{2, 50}_2 ∨ -b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ -p_100 ∨ -b^{2, 51}_1 c -b^{2, 50}_2 ∨ -b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ -p_100 ∨ b^{2, 51}_0 c in DIMACS: -4796 -4797 4798 -100 4799 0 -4796 -4797 4798 -100 -4800 0 -4796 -4797 4798 -100 4801 0 c -1+1 --> 0 c ( b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ b^{2, 50}_0 ∧ p_100) -> (-b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ -b^{2, 51}_0) c in CNF: c -b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ -p_100 ∨ -b^{2, 51}_2 c -b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ -p_100 ∨ -b^{2, 51}_1 c -b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ -p_100 ∨ -b^{2, 51}_0 c in DIMACS: -4796 4797 -4798 -100 -4799 0 -4796 4797 -4798 -100 -4800 0 -4796 4797 -4798 -100 -4801 0 c 0+1 --> 1 c (-b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ -b^{2, 50}_0 ∧ p_100) -> (-b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ b^{2, 51}_0) c in CNF: c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ -p_100 ∨ -b^{2, 51}_2 c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ -p_100 ∨ -b^{2, 51}_1 c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ -p_100 ∨ b^{2, 51}_0 c in DIMACS: 4796 4797 4798 -100 -4799 0 4796 4797 4798 -100 -4800 0 4796 4797 4798 -100 4801 0 c 1+1 --> 2 c (-b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ b^{2, 50}_0 ∧ p_100) -> (-b^{2, 51}_2 ∧ b^{2, 51}_1 ∧ -b^{2, 51}_0) c in CNF: c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ -p_100 ∨ -b^{2, 51}_2 c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ -p_100 ∨ b^{2, 51}_1 c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ -p_100 ∨ -b^{2, 51}_0 c in DIMACS: 4796 4797 -4798 -100 -4799 0 4796 4797 -4798 -100 4800 0 4796 4797 -4798 -100 -4801 0 c 2+1 --> break c (-b^{2, 50}_2 ∧ b^{2, 50}_1 ∧ -b^{2, 50}_0 ∧ p_100) -> break c in CNF: c b^{2, 50}_2 ∨ -b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ -p_100 ∨ break c in DIMACS: 4796 -4797 4798 -100 1162 0 c 2-1 --> 1 c (-b^{2, 50}_2 ∧ b^{2, 50}_1 ∧ -b^{2, 50}_0 ∧ -p_100) -> (-b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ b^{2, 51}_0) c in CNF: c b^{2, 50}_2 ∨ -b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ p_100 ∨ -b^{2, 51}_2 c b^{2, 50}_2 ∨ -b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ p_100 ∨ -b^{2, 51}_1 c b^{2, 50}_2 ∨ -b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ p_100 ∨ b^{2, 51}_0 c in DIMACS: 4796 -4797 4798 100 -4799 0 4796 -4797 4798 100 -4800 0 4796 -4797 4798 100 4801 0 c 1-1 --> 0 c (-b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ b^{2, 50}_0 ∧ -p_100) -> (-b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ -b^{2, 51}_0) c in CNF: c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ p_100 ∨ -b^{2, 51}_2 c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ p_100 ∨ -b^{2, 51}_1 c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ p_100 ∨ -b^{2, 51}_0 c in DIMACS: 4796 4797 -4798 100 -4799 0 4796 4797 -4798 100 -4800 0 4796 4797 -4798 100 -4801 0 c 0-1 --> -1 c (-b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ -b^{2, 50}_0 ∧ -p_100) -> ( b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ b^{2, 51}_0) c in CNF: c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ p_100 ∨ b^{2, 51}_2 c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ p_100 ∨ -b^{2, 51}_1 c b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ p_100 ∨ b^{2, 51}_0 c in DIMACS: 4796 4797 4798 100 4799 0 4796 4797 4798 100 -4800 0 4796 4797 4798 100 4801 0 c -1-1 --> -2 c ( b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ b^{2, 50}_0 ∧ -p_100) -> ( b^{2, 51}_2 ∧ b^{2, 51}_1 ∧ -b^{2, 51}_0) c in CNF: c -b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ p_100 ∨ b^{2, 51}_2 c -b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ p_100 ∨ b^{2, 51}_1 c -b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ p_100 ∨ -b^{2, 51}_0 c in DIMACS: -4796 4797 -4798 100 4799 0 -4796 4797 -4798 100 4800 0 -4796 4797 -4798 100 -4801 0 c -2-1 --> break c ( b^{2, 50}_2 ∧ b^{2, 50}_1 ∧ -b^{2, 50}_0 ∧ -p_100) -> break c in CNF: c -b^{2, 50}_2 ∨ -b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ p_100 ∨ break c in DIMACS: -4796 -4797 4798 100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 50}_2 ∧ -b^{2, 50}_1 ∧ -b^{2, 50}_0 ∧ true) c in CNF: c -b^{2, 50}_2 ∨ b^{2, 50}_1 ∨ b^{2, 50}_0 ∨ false c in DIMACS: -4796 4797 4798 0 c 3 does not represent an automaton state. c -(-b^{2, 50}_2 ∧ b^{2, 50}_1 ∧ b^{2, 50}_0 ∧ true) c in CNF: c b^{2, 50}_2 ∨ -b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ false c in DIMACS: 4796 -4797 -4798 0 c -3 does not represent an automaton state. c -( b^{2, 50}_2 ∧ b^{2, 50}_1 ∧ b^{2, 50}_0 ∧ true) c in CNF: c -b^{2, 50}_2 ∨ -b^{2, 50}_1 ∨ -b^{2, 50}_0 ∨ false c in DIMACS: -4796 -4797 -4798 0 c i = 51 c -2+1 --> -1 c ( b^{2, 51}_2 ∧ b^{2, 51}_1 ∧ -b^{2, 51}_0 ∧ p_102) -> ( b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ b^{2, 52}_0) c in CNF: c -b^{2, 51}_2 ∨ -b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ -p_102 ∨ b^{2, 52}_2 c -b^{2, 51}_2 ∨ -b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ -p_102 ∨ -b^{2, 52}_1 c -b^{2, 51}_2 ∨ -b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ -p_102 ∨ b^{2, 52}_0 c in DIMACS: -4799 -4800 4801 -102 4802 0 -4799 -4800 4801 -102 -4803 0 -4799 -4800 4801 -102 4804 0 c -1+1 --> 0 c ( b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ b^{2, 51}_0 ∧ p_102) -> (-b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ -b^{2, 52}_0) c in CNF: c -b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ -p_102 ∨ -b^{2, 52}_2 c -b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ -p_102 ∨ -b^{2, 52}_1 c -b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ -p_102 ∨ -b^{2, 52}_0 c in DIMACS: -4799 4800 -4801 -102 -4802 0 -4799 4800 -4801 -102 -4803 0 -4799 4800 -4801 -102 -4804 0 c 0+1 --> 1 c (-b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ -b^{2, 51}_0 ∧ p_102) -> (-b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ b^{2, 52}_0) c in CNF: c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ -p_102 ∨ -b^{2, 52}_2 c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ -p_102 ∨ -b^{2, 52}_1 c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ -p_102 ∨ b^{2, 52}_0 c in DIMACS: 4799 4800 4801 -102 -4802 0 4799 4800 4801 -102 -4803 0 4799 4800 4801 -102 4804 0 c 1+1 --> 2 c (-b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ b^{2, 51}_0 ∧ p_102) -> (-b^{2, 52}_2 ∧ b^{2, 52}_1 ∧ -b^{2, 52}_0) c in CNF: c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ -p_102 ∨ -b^{2, 52}_2 c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ -p_102 ∨ b^{2, 52}_1 c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ -p_102 ∨ -b^{2, 52}_0 c in DIMACS: 4799 4800 -4801 -102 -4802 0 4799 4800 -4801 -102 4803 0 4799 4800 -4801 -102 -4804 0 c 2+1 --> break c (-b^{2, 51}_2 ∧ b^{2, 51}_1 ∧ -b^{2, 51}_0 ∧ p_102) -> break c in CNF: c b^{2, 51}_2 ∨ -b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ -p_102 ∨ break c in DIMACS: 4799 -4800 4801 -102 1162 0 c 2-1 --> 1 c (-b^{2, 51}_2 ∧ b^{2, 51}_1 ∧ -b^{2, 51}_0 ∧ -p_102) -> (-b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ b^{2, 52}_0) c in CNF: c b^{2, 51}_2 ∨ -b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ p_102 ∨ -b^{2, 52}_2 c b^{2, 51}_2 ∨ -b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ p_102 ∨ -b^{2, 52}_1 c b^{2, 51}_2 ∨ -b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ p_102 ∨ b^{2, 52}_0 c in DIMACS: 4799 -4800 4801 102 -4802 0 4799 -4800 4801 102 -4803 0 4799 -4800 4801 102 4804 0 c 1-1 --> 0 c (-b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ b^{2, 51}_0 ∧ -p_102) -> (-b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ -b^{2, 52}_0) c in CNF: c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ p_102 ∨ -b^{2, 52}_2 c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ p_102 ∨ -b^{2, 52}_1 c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ p_102 ∨ -b^{2, 52}_0 c in DIMACS: 4799 4800 -4801 102 -4802 0 4799 4800 -4801 102 -4803 0 4799 4800 -4801 102 -4804 0 c 0-1 --> -1 c (-b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ -b^{2, 51}_0 ∧ -p_102) -> ( b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ b^{2, 52}_0) c in CNF: c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ p_102 ∨ b^{2, 52}_2 c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ p_102 ∨ -b^{2, 52}_1 c b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ p_102 ∨ b^{2, 52}_0 c in DIMACS: 4799 4800 4801 102 4802 0 4799 4800 4801 102 -4803 0 4799 4800 4801 102 4804 0 c -1-1 --> -2 c ( b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ b^{2, 51}_0 ∧ -p_102) -> ( b^{2, 52}_2 ∧ b^{2, 52}_1 ∧ -b^{2, 52}_0) c in CNF: c -b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ p_102 ∨ b^{2, 52}_2 c -b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ p_102 ∨ b^{2, 52}_1 c -b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ p_102 ∨ -b^{2, 52}_0 c in DIMACS: -4799 4800 -4801 102 4802 0 -4799 4800 -4801 102 4803 0 -4799 4800 -4801 102 -4804 0 c -2-1 --> break c ( b^{2, 51}_2 ∧ b^{2, 51}_1 ∧ -b^{2, 51}_0 ∧ -p_102) -> break c in CNF: c -b^{2, 51}_2 ∨ -b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ p_102 ∨ break c in DIMACS: -4799 -4800 4801 102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 51}_2 ∧ -b^{2, 51}_1 ∧ -b^{2, 51}_0 ∧ true) c in CNF: c -b^{2, 51}_2 ∨ b^{2, 51}_1 ∨ b^{2, 51}_0 ∨ false c in DIMACS: -4799 4800 4801 0 c 3 does not represent an automaton state. c -(-b^{2, 51}_2 ∧ b^{2, 51}_1 ∧ b^{2, 51}_0 ∧ true) c in CNF: c b^{2, 51}_2 ∨ -b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ false c in DIMACS: 4799 -4800 -4801 0 c -3 does not represent an automaton state. c -( b^{2, 51}_2 ∧ b^{2, 51}_1 ∧ b^{2, 51}_0 ∧ true) c in CNF: c -b^{2, 51}_2 ∨ -b^{2, 51}_1 ∨ -b^{2, 51}_0 ∨ false c in DIMACS: -4799 -4800 -4801 0 c i = 52 c -2+1 --> -1 c ( b^{2, 52}_2 ∧ b^{2, 52}_1 ∧ -b^{2, 52}_0 ∧ p_104) -> ( b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ b^{2, 53}_0) c in CNF: c -b^{2, 52}_2 ∨ -b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ -p_104 ∨ b^{2, 53}_2 c -b^{2, 52}_2 ∨ -b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ -p_104 ∨ -b^{2, 53}_1 c -b^{2, 52}_2 ∨ -b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ -p_104 ∨ b^{2, 53}_0 c in DIMACS: -4802 -4803 4804 -104 4805 0 -4802 -4803 4804 -104 -4806 0 -4802 -4803 4804 -104 4807 0 c -1+1 --> 0 c ( b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ b^{2, 52}_0 ∧ p_104) -> (-b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ -b^{2, 53}_0) c in CNF: c -b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ -p_104 ∨ -b^{2, 53}_2 c -b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ -p_104 ∨ -b^{2, 53}_1 c -b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ -p_104 ∨ -b^{2, 53}_0 c in DIMACS: -4802 4803 -4804 -104 -4805 0 -4802 4803 -4804 -104 -4806 0 -4802 4803 -4804 -104 -4807 0 c 0+1 --> 1 c (-b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ -b^{2, 52}_0 ∧ p_104) -> (-b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ b^{2, 53}_0) c in CNF: c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ -p_104 ∨ -b^{2, 53}_2 c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ -p_104 ∨ -b^{2, 53}_1 c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ -p_104 ∨ b^{2, 53}_0 c in DIMACS: 4802 4803 4804 -104 -4805 0 4802 4803 4804 -104 -4806 0 4802 4803 4804 -104 4807 0 c 1+1 --> 2 c (-b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ b^{2, 52}_0 ∧ p_104) -> (-b^{2, 53}_2 ∧ b^{2, 53}_1 ∧ -b^{2, 53}_0) c in CNF: c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ -p_104 ∨ -b^{2, 53}_2 c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ -p_104 ∨ b^{2, 53}_1 c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ -p_104 ∨ -b^{2, 53}_0 c in DIMACS: 4802 4803 -4804 -104 -4805 0 4802 4803 -4804 -104 4806 0 4802 4803 -4804 -104 -4807 0 c 2+1 --> break c (-b^{2, 52}_2 ∧ b^{2, 52}_1 ∧ -b^{2, 52}_0 ∧ p_104) -> break c in CNF: c b^{2, 52}_2 ∨ -b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ -p_104 ∨ break c in DIMACS: 4802 -4803 4804 -104 1162 0 c 2-1 --> 1 c (-b^{2, 52}_2 ∧ b^{2, 52}_1 ∧ -b^{2, 52}_0 ∧ -p_104) -> (-b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ b^{2, 53}_0) c in CNF: c b^{2, 52}_2 ∨ -b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ p_104 ∨ -b^{2, 53}_2 c b^{2, 52}_2 ∨ -b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ p_104 ∨ -b^{2, 53}_1 c b^{2, 52}_2 ∨ -b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ p_104 ∨ b^{2, 53}_0 c in DIMACS: 4802 -4803 4804 104 -4805 0 4802 -4803 4804 104 -4806 0 4802 -4803 4804 104 4807 0 c 1-1 --> 0 c (-b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ b^{2, 52}_0 ∧ -p_104) -> (-b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ -b^{2, 53}_0) c in CNF: c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ p_104 ∨ -b^{2, 53}_2 c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ p_104 ∨ -b^{2, 53}_1 c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ p_104 ∨ -b^{2, 53}_0 c in DIMACS: 4802 4803 -4804 104 -4805 0 4802 4803 -4804 104 -4806 0 4802 4803 -4804 104 -4807 0 c 0-1 --> -1 c (-b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ -b^{2, 52}_0 ∧ -p_104) -> ( b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ b^{2, 53}_0) c in CNF: c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ p_104 ∨ b^{2, 53}_2 c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ p_104 ∨ -b^{2, 53}_1 c b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ p_104 ∨ b^{2, 53}_0 c in DIMACS: 4802 4803 4804 104 4805 0 4802 4803 4804 104 -4806 0 4802 4803 4804 104 4807 0 c -1-1 --> -2 c ( b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ b^{2, 52}_0 ∧ -p_104) -> ( b^{2, 53}_2 ∧ b^{2, 53}_1 ∧ -b^{2, 53}_0) c in CNF: c -b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ p_104 ∨ b^{2, 53}_2 c -b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ p_104 ∨ b^{2, 53}_1 c -b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ p_104 ∨ -b^{2, 53}_0 c in DIMACS: -4802 4803 -4804 104 4805 0 -4802 4803 -4804 104 4806 0 -4802 4803 -4804 104 -4807 0 c -2-1 --> break c ( b^{2, 52}_2 ∧ b^{2, 52}_1 ∧ -b^{2, 52}_0 ∧ -p_104) -> break c in CNF: c -b^{2, 52}_2 ∨ -b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ p_104 ∨ break c in DIMACS: -4802 -4803 4804 104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 52}_2 ∧ -b^{2, 52}_1 ∧ -b^{2, 52}_0 ∧ true) c in CNF: c -b^{2, 52}_2 ∨ b^{2, 52}_1 ∨ b^{2, 52}_0 ∨ false c in DIMACS: -4802 4803 4804 0 c 3 does not represent an automaton state. c -(-b^{2, 52}_2 ∧ b^{2, 52}_1 ∧ b^{2, 52}_0 ∧ true) c in CNF: c b^{2, 52}_2 ∨ -b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ false c in DIMACS: 4802 -4803 -4804 0 c -3 does not represent an automaton state. c -( b^{2, 52}_2 ∧ b^{2, 52}_1 ∧ b^{2, 52}_0 ∧ true) c in CNF: c -b^{2, 52}_2 ∨ -b^{2, 52}_1 ∨ -b^{2, 52}_0 ∨ false c in DIMACS: -4802 -4803 -4804 0 c i = 53 c -2+1 --> -1 c ( b^{2, 53}_2 ∧ b^{2, 53}_1 ∧ -b^{2, 53}_0 ∧ p_106) -> ( b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ b^{2, 54}_0) c in CNF: c -b^{2, 53}_2 ∨ -b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ -p_106 ∨ b^{2, 54}_2 c -b^{2, 53}_2 ∨ -b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ -p_106 ∨ -b^{2, 54}_1 c -b^{2, 53}_2 ∨ -b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ -p_106 ∨ b^{2, 54}_0 c in DIMACS: -4805 -4806 4807 -106 4808 0 -4805 -4806 4807 -106 -4809 0 -4805 -4806 4807 -106 4810 0 c -1+1 --> 0 c ( b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ b^{2, 53}_0 ∧ p_106) -> (-b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ -b^{2, 54}_0) c in CNF: c -b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ -p_106 ∨ -b^{2, 54}_2 c -b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ -p_106 ∨ -b^{2, 54}_1 c -b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ -p_106 ∨ -b^{2, 54}_0 c in DIMACS: -4805 4806 -4807 -106 -4808 0 -4805 4806 -4807 -106 -4809 0 -4805 4806 -4807 -106 -4810 0 c 0+1 --> 1 c (-b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ -b^{2, 53}_0 ∧ p_106) -> (-b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ b^{2, 54}_0) c in CNF: c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ -p_106 ∨ -b^{2, 54}_2 c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ -p_106 ∨ -b^{2, 54}_1 c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ -p_106 ∨ b^{2, 54}_0 c in DIMACS: 4805 4806 4807 -106 -4808 0 4805 4806 4807 -106 -4809 0 4805 4806 4807 -106 4810 0 c 1+1 --> 2 c (-b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ b^{2, 53}_0 ∧ p_106) -> (-b^{2, 54}_2 ∧ b^{2, 54}_1 ∧ -b^{2, 54}_0) c in CNF: c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ -p_106 ∨ -b^{2, 54}_2 c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ -p_106 ∨ b^{2, 54}_1 c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ -p_106 ∨ -b^{2, 54}_0 c in DIMACS: 4805 4806 -4807 -106 -4808 0 4805 4806 -4807 -106 4809 0 4805 4806 -4807 -106 -4810 0 c 2+1 --> break c (-b^{2, 53}_2 ∧ b^{2, 53}_1 ∧ -b^{2, 53}_0 ∧ p_106) -> break c in CNF: c b^{2, 53}_2 ∨ -b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ -p_106 ∨ break c in DIMACS: 4805 -4806 4807 -106 1162 0 c 2-1 --> 1 c (-b^{2, 53}_2 ∧ b^{2, 53}_1 ∧ -b^{2, 53}_0 ∧ -p_106) -> (-b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ b^{2, 54}_0) c in CNF: c b^{2, 53}_2 ∨ -b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ p_106 ∨ -b^{2, 54}_2 c b^{2, 53}_2 ∨ -b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ p_106 ∨ -b^{2, 54}_1 c b^{2, 53}_2 ∨ -b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ p_106 ∨ b^{2, 54}_0 c in DIMACS: 4805 -4806 4807 106 -4808 0 4805 -4806 4807 106 -4809 0 4805 -4806 4807 106 4810 0 c 1-1 --> 0 c (-b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ b^{2, 53}_0 ∧ -p_106) -> (-b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ -b^{2, 54}_0) c in CNF: c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ p_106 ∨ -b^{2, 54}_2 c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ p_106 ∨ -b^{2, 54}_1 c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ p_106 ∨ -b^{2, 54}_0 c in DIMACS: 4805 4806 -4807 106 -4808 0 4805 4806 -4807 106 -4809 0 4805 4806 -4807 106 -4810 0 c 0-1 --> -1 c (-b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ -b^{2, 53}_0 ∧ -p_106) -> ( b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ b^{2, 54}_0) c in CNF: c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ p_106 ∨ b^{2, 54}_2 c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ p_106 ∨ -b^{2, 54}_1 c b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ p_106 ∨ b^{2, 54}_0 c in DIMACS: 4805 4806 4807 106 4808 0 4805 4806 4807 106 -4809 0 4805 4806 4807 106 4810 0 c -1-1 --> -2 c ( b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ b^{2, 53}_0 ∧ -p_106) -> ( b^{2, 54}_2 ∧ b^{2, 54}_1 ∧ -b^{2, 54}_0) c in CNF: c -b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ p_106 ∨ b^{2, 54}_2 c -b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ p_106 ∨ b^{2, 54}_1 c -b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ p_106 ∨ -b^{2, 54}_0 c in DIMACS: -4805 4806 -4807 106 4808 0 -4805 4806 -4807 106 4809 0 -4805 4806 -4807 106 -4810 0 c -2-1 --> break c ( b^{2, 53}_2 ∧ b^{2, 53}_1 ∧ -b^{2, 53}_0 ∧ -p_106) -> break c in CNF: c -b^{2, 53}_2 ∨ -b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ p_106 ∨ break c in DIMACS: -4805 -4806 4807 106 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 53}_2 ∧ -b^{2, 53}_1 ∧ -b^{2, 53}_0 ∧ true) c in CNF: c -b^{2, 53}_2 ∨ b^{2, 53}_1 ∨ b^{2, 53}_0 ∨ false c in DIMACS: -4805 4806 4807 0 c 3 does not represent an automaton state. c -(-b^{2, 53}_2 ∧ b^{2, 53}_1 ∧ b^{2, 53}_0 ∧ true) c in CNF: c b^{2, 53}_2 ∨ -b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ false c in DIMACS: 4805 -4806 -4807 0 c -3 does not represent an automaton state. c -( b^{2, 53}_2 ∧ b^{2, 53}_1 ∧ b^{2, 53}_0 ∧ true) c in CNF: c -b^{2, 53}_2 ∨ -b^{2, 53}_1 ∨ -b^{2, 53}_0 ∨ false c in DIMACS: -4805 -4806 -4807 0 c i = 54 c -2+1 --> -1 c ( b^{2, 54}_2 ∧ b^{2, 54}_1 ∧ -b^{2, 54}_0 ∧ p_108) -> ( b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ b^{2, 55}_0) c in CNF: c -b^{2, 54}_2 ∨ -b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ -p_108 ∨ b^{2, 55}_2 c -b^{2, 54}_2 ∨ -b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ -p_108 ∨ -b^{2, 55}_1 c -b^{2, 54}_2 ∨ -b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ -p_108 ∨ b^{2, 55}_0 c in DIMACS: -4808 -4809 4810 -108 4811 0 -4808 -4809 4810 -108 -4812 0 -4808 -4809 4810 -108 4813 0 c -1+1 --> 0 c ( b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ b^{2, 54}_0 ∧ p_108) -> (-b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ -b^{2, 55}_0) c in CNF: c -b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ -p_108 ∨ -b^{2, 55}_2 c -b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ -p_108 ∨ -b^{2, 55}_1 c -b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ -p_108 ∨ -b^{2, 55}_0 c in DIMACS: -4808 4809 -4810 -108 -4811 0 -4808 4809 -4810 -108 -4812 0 -4808 4809 -4810 -108 -4813 0 c 0+1 --> 1 c (-b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ -b^{2, 54}_0 ∧ p_108) -> (-b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ b^{2, 55}_0) c in CNF: c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ -p_108 ∨ -b^{2, 55}_2 c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ -p_108 ∨ -b^{2, 55}_1 c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ -p_108 ∨ b^{2, 55}_0 c in DIMACS: 4808 4809 4810 -108 -4811 0 4808 4809 4810 -108 -4812 0 4808 4809 4810 -108 4813 0 c 1+1 --> 2 c (-b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ b^{2, 54}_0 ∧ p_108) -> (-b^{2, 55}_2 ∧ b^{2, 55}_1 ∧ -b^{2, 55}_0) c in CNF: c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ -p_108 ∨ -b^{2, 55}_2 c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ -p_108 ∨ b^{2, 55}_1 c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ -p_108 ∨ -b^{2, 55}_0 c in DIMACS: 4808 4809 -4810 -108 -4811 0 4808 4809 -4810 -108 4812 0 4808 4809 -4810 -108 -4813 0 c 2+1 --> break c (-b^{2, 54}_2 ∧ b^{2, 54}_1 ∧ -b^{2, 54}_0 ∧ p_108) -> break c in CNF: c b^{2, 54}_2 ∨ -b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ -p_108 ∨ break c in DIMACS: 4808 -4809 4810 -108 1162 0 c 2-1 --> 1 c (-b^{2, 54}_2 ∧ b^{2, 54}_1 ∧ -b^{2, 54}_0 ∧ -p_108) -> (-b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ b^{2, 55}_0) c in CNF: c b^{2, 54}_2 ∨ -b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ p_108 ∨ -b^{2, 55}_2 c b^{2, 54}_2 ∨ -b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ p_108 ∨ -b^{2, 55}_1 c b^{2, 54}_2 ∨ -b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ p_108 ∨ b^{2, 55}_0 c in DIMACS: 4808 -4809 4810 108 -4811 0 4808 -4809 4810 108 -4812 0 4808 -4809 4810 108 4813 0 c 1-1 --> 0 c (-b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ b^{2, 54}_0 ∧ -p_108) -> (-b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ -b^{2, 55}_0) c in CNF: c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ p_108 ∨ -b^{2, 55}_2 c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ p_108 ∨ -b^{2, 55}_1 c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ p_108 ∨ -b^{2, 55}_0 c in DIMACS: 4808 4809 -4810 108 -4811 0 4808 4809 -4810 108 -4812 0 4808 4809 -4810 108 -4813 0 c 0-1 --> -1 c (-b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ -b^{2, 54}_0 ∧ -p_108) -> ( b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ b^{2, 55}_0) c in CNF: c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ p_108 ∨ b^{2, 55}_2 c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ p_108 ∨ -b^{2, 55}_1 c b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ p_108 ∨ b^{2, 55}_0 c in DIMACS: 4808 4809 4810 108 4811 0 4808 4809 4810 108 -4812 0 4808 4809 4810 108 4813 0 c -1-1 --> -2 c ( b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ b^{2, 54}_0 ∧ -p_108) -> ( b^{2, 55}_2 ∧ b^{2, 55}_1 ∧ -b^{2, 55}_0) c in CNF: c -b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ p_108 ∨ b^{2, 55}_2 c -b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ p_108 ∨ b^{2, 55}_1 c -b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ p_108 ∨ -b^{2, 55}_0 c in DIMACS: -4808 4809 -4810 108 4811 0 -4808 4809 -4810 108 4812 0 -4808 4809 -4810 108 -4813 0 c -2-1 --> break c ( b^{2, 54}_2 ∧ b^{2, 54}_1 ∧ -b^{2, 54}_0 ∧ -p_108) -> break c in CNF: c -b^{2, 54}_2 ∨ -b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ p_108 ∨ break c in DIMACS: -4808 -4809 4810 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 54}_2 ∧ -b^{2, 54}_1 ∧ -b^{2, 54}_0 ∧ true) c in CNF: c -b^{2, 54}_2 ∨ b^{2, 54}_1 ∨ b^{2, 54}_0 ∨ false c in DIMACS: -4808 4809 4810 0 c 3 does not represent an automaton state. c -(-b^{2, 54}_2 ∧ b^{2, 54}_1 ∧ b^{2, 54}_0 ∧ true) c in CNF: c b^{2, 54}_2 ∨ -b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ false c in DIMACS: 4808 -4809 -4810 0 c -3 does not represent an automaton state. c -( b^{2, 54}_2 ∧ b^{2, 54}_1 ∧ b^{2, 54}_0 ∧ true) c in CNF: c -b^{2, 54}_2 ∨ -b^{2, 54}_1 ∨ -b^{2, 54}_0 ∨ false c in DIMACS: -4808 -4809 -4810 0 c i = 55 c -2+1 --> -1 c ( b^{2, 55}_2 ∧ b^{2, 55}_1 ∧ -b^{2, 55}_0 ∧ p_110) -> ( b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ b^{2, 56}_0) c in CNF: c -b^{2, 55}_2 ∨ -b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ -p_110 ∨ b^{2, 56}_2 c -b^{2, 55}_2 ∨ -b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ -p_110 ∨ -b^{2, 56}_1 c -b^{2, 55}_2 ∨ -b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ -p_110 ∨ b^{2, 56}_0 c in DIMACS: -4811 -4812 4813 -110 4814 0 -4811 -4812 4813 -110 -4815 0 -4811 -4812 4813 -110 4816 0 c -1+1 --> 0 c ( b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ b^{2, 55}_0 ∧ p_110) -> (-b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ -b^{2, 56}_0) c in CNF: c -b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ -p_110 ∨ -b^{2, 56}_2 c -b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ -p_110 ∨ -b^{2, 56}_1 c -b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ -p_110 ∨ -b^{2, 56}_0 c in DIMACS: -4811 4812 -4813 -110 -4814 0 -4811 4812 -4813 -110 -4815 0 -4811 4812 -4813 -110 -4816 0 c 0+1 --> 1 c (-b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ -b^{2, 55}_0 ∧ p_110) -> (-b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ b^{2, 56}_0) c in CNF: c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ -p_110 ∨ -b^{2, 56}_2 c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ -p_110 ∨ -b^{2, 56}_1 c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ -p_110 ∨ b^{2, 56}_0 c in DIMACS: 4811 4812 4813 -110 -4814 0 4811 4812 4813 -110 -4815 0 4811 4812 4813 -110 4816 0 c 1+1 --> 2 c (-b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ b^{2, 55}_0 ∧ p_110) -> (-b^{2, 56}_2 ∧ b^{2, 56}_1 ∧ -b^{2, 56}_0) c in CNF: c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ -p_110 ∨ -b^{2, 56}_2 c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ -p_110 ∨ b^{2, 56}_1 c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ -p_110 ∨ -b^{2, 56}_0 c in DIMACS: 4811 4812 -4813 -110 -4814 0 4811 4812 -4813 -110 4815 0 4811 4812 -4813 -110 -4816 0 c 2+1 --> break c (-b^{2, 55}_2 ∧ b^{2, 55}_1 ∧ -b^{2, 55}_0 ∧ p_110) -> break c in CNF: c b^{2, 55}_2 ∨ -b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ -p_110 ∨ break c in DIMACS: 4811 -4812 4813 -110 1162 0 c 2-1 --> 1 c (-b^{2, 55}_2 ∧ b^{2, 55}_1 ∧ -b^{2, 55}_0 ∧ -p_110) -> (-b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ b^{2, 56}_0) c in CNF: c b^{2, 55}_2 ∨ -b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ p_110 ∨ -b^{2, 56}_2 c b^{2, 55}_2 ∨ -b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ p_110 ∨ -b^{2, 56}_1 c b^{2, 55}_2 ∨ -b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ p_110 ∨ b^{2, 56}_0 c in DIMACS: 4811 -4812 4813 110 -4814 0 4811 -4812 4813 110 -4815 0 4811 -4812 4813 110 4816 0 c 1-1 --> 0 c (-b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ b^{2, 55}_0 ∧ -p_110) -> (-b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ -b^{2, 56}_0) c in CNF: c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ p_110 ∨ -b^{2, 56}_2 c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ p_110 ∨ -b^{2, 56}_1 c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ p_110 ∨ -b^{2, 56}_0 c in DIMACS: 4811 4812 -4813 110 -4814 0 4811 4812 -4813 110 -4815 0 4811 4812 -4813 110 -4816 0 c 0-1 --> -1 c (-b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ -b^{2, 55}_0 ∧ -p_110) -> ( b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ b^{2, 56}_0) c in CNF: c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ p_110 ∨ b^{2, 56}_2 c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ p_110 ∨ -b^{2, 56}_1 c b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ p_110 ∨ b^{2, 56}_0 c in DIMACS: 4811 4812 4813 110 4814 0 4811 4812 4813 110 -4815 0 4811 4812 4813 110 4816 0 c -1-1 --> -2 c ( b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ b^{2, 55}_0 ∧ -p_110) -> ( b^{2, 56}_2 ∧ b^{2, 56}_1 ∧ -b^{2, 56}_0) c in CNF: c -b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ p_110 ∨ b^{2, 56}_2 c -b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ p_110 ∨ b^{2, 56}_1 c -b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ p_110 ∨ -b^{2, 56}_0 c in DIMACS: -4811 4812 -4813 110 4814 0 -4811 4812 -4813 110 4815 0 -4811 4812 -4813 110 -4816 0 c -2-1 --> break c ( b^{2, 55}_2 ∧ b^{2, 55}_1 ∧ -b^{2, 55}_0 ∧ -p_110) -> break c in CNF: c -b^{2, 55}_2 ∨ -b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ p_110 ∨ break c in DIMACS: -4811 -4812 4813 110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 55}_2 ∧ -b^{2, 55}_1 ∧ -b^{2, 55}_0 ∧ true) c in CNF: c -b^{2, 55}_2 ∨ b^{2, 55}_1 ∨ b^{2, 55}_0 ∨ false c in DIMACS: -4811 4812 4813 0 c 3 does not represent an automaton state. c -(-b^{2, 55}_2 ∧ b^{2, 55}_1 ∧ b^{2, 55}_0 ∧ true) c in CNF: c b^{2, 55}_2 ∨ -b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ false c in DIMACS: 4811 -4812 -4813 0 c -3 does not represent an automaton state. c -( b^{2, 55}_2 ∧ b^{2, 55}_1 ∧ b^{2, 55}_0 ∧ true) c in CNF: c -b^{2, 55}_2 ∨ -b^{2, 55}_1 ∨ -b^{2, 55}_0 ∨ false c in DIMACS: -4811 -4812 -4813 0 c i = 56 c -2+1 --> -1 c ( b^{2, 56}_2 ∧ b^{2, 56}_1 ∧ -b^{2, 56}_0 ∧ p_112) -> ( b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ b^{2, 57}_0) c in CNF: c -b^{2, 56}_2 ∨ -b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ -p_112 ∨ b^{2, 57}_2 c -b^{2, 56}_2 ∨ -b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ -p_112 ∨ -b^{2, 57}_1 c -b^{2, 56}_2 ∨ -b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ -p_112 ∨ b^{2, 57}_0 c in DIMACS: -4814 -4815 4816 -112 4817 0 -4814 -4815 4816 -112 -4818 0 -4814 -4815 4816 -112 4819 0 c -1+1 --> 0 c ( b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ b^{2, 56}_0 ∧ p_112) -> (-b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ -b^{2, 57}_0) c in CNF: c -b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ -p_112 ∨ -b^{2, 57}_2 c -b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ -p_112 ∨ -b^{2, 57}_1 c -b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ -p_112 ∨ -b^{2, 57}_0 c in DIMACS: -4814 4815 -4816 -112 -4817 0 -4814 4815 -4816 -112 -4818 0 -4814 4815 -4816 -112 -4819 0 c 0+1 --> 1 c (-b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ -b^{2, 56}_0 ∧ p_112) -> (-b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ b^{2, 57}_0) c in CNF: c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ -p_112 ∨ -b^{2, 57}_2 c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ -p_112 ∨ -b^{2, 57}_1 c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ -p_112 ∨ b^{2, 57}_0 c in DIMACS: 4814 4815 4816 -112 -4817 0 4814 4815 4816 -112 -4818 0 4814 4815 4816 -112 4819 0 c 1+1 --> 2 c (-b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ b^{2, 56}_0 ∧ p_112) -> (-b^{2, 57}_2 ∧ b^{2, 57}_1 ∧ -b^{2, 57}_0) c in CNF: c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ -p_112 ∨ -b^{2, 57}_2 c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ -p_112 ∨ b^{2, 57}_1 c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ -p_112 ∨ -b^{2, 57}_0 c in DIMACS: 4814 4815 -4816 -112 -4817 0 4814 4815 -4816 -112 4818 0 4814 4815 -4816 -112 -4819 0 c 2+1 --> break c (-b^{2, 56}_2 ∧ b^{2, 56}_1 ∧ -b^{2, 56}_0 ∧ p_112) -> break c in CNF: c b^{2, 56}_2 ∨ -b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ -p_112 ∨ break c in DIMACS: 4814 -4815 4816 -112 1162 0 c 2-1 --> 1 c (-b^{2, 56}_2 ∧ b^{2, 56}_1 ∧ -b^{2, 56}_0 ∧ -p_112) -> (-b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ b^{2, 57}_0) c in CNF: c b^{2, 56}_2 ∨ -b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ p_112 ∨ -b^{2, 57}_2 c b^{2, 56}_2 ∨ -b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ p_112 ∨ -b^{2, 57}_1 c b^{2, 56}_2 ∨ -b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ p_112 ∨ b^{2, 57}_0 c in DIMACS: 4814 -4815 4816 112 -4817 0 4814 -4815 4816 112 -4818 0 4814 -4815 4816 112 4819 0 c 1-1 --> 0 c (-b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ b^{2, 56}_0 ∧ -p_112) -> (-b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ -b^{2, 57}_0) c in CNF: c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ p_112 ∨ -b^{2, 57}_2 c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ p_112 ∨ -b^{2, 57}_1 c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ p_112 ∨ -b^{2, 57}_0 c in DIMACS: 4814 4815 -4816 112 -4817 0 4814 4815 -4816 112 -4818 0 4814 4815 -4816 112 -4819 0 c 0-1 --> -1 c (-b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ -b^{2, 56}_0 ∧ -p_112) -> ( b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ b^{2, 57}_0) c in CNF: c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ p_112 ∨ b^{2, 57}_2 c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ p_112 ∨ -b^{2, 57}_1 c b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ p_112 ∨ b^{2, 57}_0 c in DIMACS: 4814 4815 4816 112 4817 0 4814 4815 4816 112 -4818 0 4814 4815 4816 112 4819 0 c -1-1 --> -2 c ( b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ b^{2, 56}_0 ∧ -p_112) -> ( b^{2, 57}_2 ∧ b^{2, 57}_1 ∧ -b^{2, 57}_0) c in CNF: c -b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ p_112 ∨ b^{2, 57}_2 c -b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ p_112 ∨ b^{2, 57}_1 c -b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ p_112 ∨ -b^{2, 57}_0 c in DIMACS: -4814 4815 -4816 112 4817 0 -4814 4815 -4816 112 4818 0 -4814 4815 -4816 112 -4819 0 c -2-1 --> break c ( b^{2, 56}_2 ∧ b^{2, 56}_1 ∧ -b^{2, 56}_0 ∧ -p_112) -> break c in CNF: c -b^{2, 56}_2 ∨ -b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ p_112 ∨ break c in DIMACS: -4814 -4815 4816 112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 56}_2 ∧ -b^{2, 56}_1 ∧ -b^{2, 56}_0 ∧ true) c in CNF: c -b^{2, 56}_2 ∨ b^{2, 56}_1 ∨ b^{2, 56}_0 ∨ false c in DIMACS: -4814 4815 4816 0 c 3 does not represent an automaton state. c -(-b^{2, 56}_2 ∧ b^{2, 56}_1 ∧ b^{2, 56}_0 ∧ true) c in CNF: c b^{2, 56}_2 ∨ -b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ false c in DIMACS: 4814 -4815 -4816 0 c -3 does not represent an automaton state. c -( b^{2, 56}_2 ∧ b^{2, 56}_1 ∧ b^{2, 56}_0 ∧ true) c in CNF: c -b^{2, 56}_2 ∨ -b^{2, 56}_1 ∨ -b^{2, 56}_0 ∨ false c in DIMACS: -4814 -4815 -4816 0 c i = 57 c -2+1 --> -1 c ( b^{2, 57}_2 ∧ b^{2, 57}_1 ∧ -b^{2, 57}_0 ∧ p_114) -> ( b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ b^{2, 58}_0) c in CNF: c -b^{2, 57}_2 ∨ -b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ -p_114 ∨ b^{2, 58}_2 c -b^{2, 57}_2 ∨ -b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ -p_114 ∨ -b^{2, 58}_1 c -b^{2, 57}_2 ∨ -b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ -p_114 ∨ b^{2, 58}_0 c in DIMACS: -4817 -4818 4819 -114 4820 0 -4817 -4818 4819 -114 -4821 0 -4817 -4818 4819 -114 4822 0 c -1+1 --> 0 c ( b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ b^{2, 57}_0 ∧ p_114) -> (-b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ -b^{2, 58}_0) c in CNF: c -b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ -p_114 ∨ -b^{2, 58}_2 c -b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ -p_114 ∨ -b^{2, 58}_1 c -b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ -p_114 ∨ -b^{2, 58}_0 c in DIMACS: -4817 4818 -4819 -114 -4820 0 -4817 4818 -4819 -114 -4821 0 -4817 4818 -4819 -114 -4822 0 c 0+1 --> 1 c (-b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ -b^{2, 57}_0 ∧ p_114) -> (-b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ b^{2, 58}_0) c in CNF: c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ -p_114 ∨ -b^{2, 58}_2 c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ -p_114 ∨ -b^{2, 58}_1 c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ -p_114 ∨ b^{2, 58}_0 c in DIMACS: 4817 4818 4819 -114 -4820 0 4817 4818 4819 -114 -4821 0 4817 4818 4819 -114 4822 0 c 1+1 --> 2 c (-b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ b^{2, 57}_0 ∧ p_114) -> (-b^{2, 58}_2 ∧ b^{2, 58}_1 ∧ -b^{2, 58}_0) c in CNF: c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ -p_114 ∨ -b^{2, 58}_2 c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ -p_114 ∨ b^{2, 58}_1 c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ -p_114 ∨ -b^{2, 58}_0 c in DIMACS: 4817 4818 -4819 -114 -4820 0 4817 4818 -4819 -114 4821 0 4817 4818 -4819 -114 -4822 0 c 2+1 --> break c (-b^{2, 57}_2 ∧ b^{2, 57}_1 ∧ -b^{2, 57}_0 ∧ p_114) -> break c in CNF: c b^{2, 57}_2 ∨ -b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ -p_114 ∨ break c in DIMACS: 4817 -4818 4819 -114 1162 0 c 2-1 --> 1 c (-b^{2, 57}_2 ∧ b^{2, 57}_1 ∧ -b^{2, 57}_0 ∧ -p_114) -> (-b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ b^{2, 58}_0) c in CNF: c b^{2, 57}_2 ∨ -b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ p_114 ∨ -b^{2, 58}_2 c b^{2, 57}_2 ∨ -b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ p_114 ∨ -b^{2, 58}_1 c b^{2, 57}_2 ∨ -b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ p_114 ∨ b^{2, 58}_0 c in DIMACS: 4817 -4818 4819 114 -4820 0 4817 -4818 4819 114 -4821 0 4817 -4818 4819 114 4822 0 c 1-1 --> 0 c (-b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ b^{2, 57}_0 ∧ -p_114) -> (-b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ -b^{2, 58}_0) c in CNF: c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ p_114 ∨ -b^{2, 58}_2 c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ p_114 ∨ -b^{2, 58}_1 c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ p_114 ∨ -b^{2, 58}_0 c in DIMACS: 4817 4818 -4819 114 -4820 0 4817 4818 -4819 114 -4821 0 4817 4818 -4819 114 -4822 0 c 0-1 --> -1 c (-b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ -b^{2, 57}_0 ∧ -p_114) -> ( b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ b^{2, 58}_0) c in CNF: c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ p_114 ∨ b^{2, 58}_2 c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ p_114 ∨ -b^{2, 58}_1 c b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ p_114 ∨ b^{2, 58}_0 c in DIMACS: 4817 4818 4819 114 4820 0 4817 4818 4819 114 -4821 0 4817 4818 4819 114 4822 0 c -1-1 --> -2 c ( b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ b^{2, 57}_0 ∧ -p_114) -> ( b^{2, 58}_2 ∧ b^{2, 58}_1 ∧ -b^{2, 58}_0) c in CNF: c -b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ p_114 ∨ b^{2, 58}_2 c -b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ p_114 ∨ b^{2, 58}_1 c -b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ p_114 ∨ -b^{2, 58}_0 c in DIMACS: -4817 4818 -4819 114 4820 0 -4817 4818 -4819 114 4821 0 -4817 4818 -4819 114 -4822 0 c -2-1 --> break c ( b^{2, 57}_2 ∧ b^{2, 57}_1 ∧ -b^{2, 57}_0 ∧ -p_114) -> break c in CNF: c -b^{2, 57}_2 ∨ -b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ p_114 ∨ break c in DIMACS: -4817 -4818 4819 114 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 57}_2 ∧ -b^{2, 57}_1 ∧ -b^{2, 57}_0 ∧ true) c in CNF: c -b^{2, 57}_2 ∨ b^{2, 57}_1 ∨ b^{2, 57}_0 ∨ false c in DIMACS: -4817 4818 4819 0 c 3 does not represent an automaton state. c -(-b^{2, 57}_2 ∧ b^{2, 57}_1 ∧ b^{2, 57}_0 ∧ true) c in CNF: c b^{2, 57}_2 ∨ -b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ false c in DIMACS: 4817 -4818 -4819 0 c -3 does not represent an automaton state. c -( b^{2, 57}_2 ∧ b^{2, 57}_1 ∧ b^{2, 57}_0 ∧ true) c in CNF: c -b^{2, 57}_2 ∨ -b^{2, 57}_1 ∨ -b^{2, 57}_0 ∨ false c in DIMACS: -4817 -4818 -4819 0 c i = 58 c -2+1 --> -1 c ( b^{2, 58}_2 ∧ b^{2, 58}_1 ∧ -b^{2, 58}_0 ∧ p_116) -> ( b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ b^{2, 59}_0) c in CNF: c -b^{2, 58}_2 ∨ -b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ -p_116 ∨ b^{2, 59}_2 c -b^{2, 58}_2 ∨ -b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ -p_116 ∨ -b^{2, 59}_1 c -b^{2, 58}_2 ∨ -b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ -p_116 ∨ b^{2, 59}_0 c in DIMACS: -4820 -4821 4822 -116 4823 0 -4820 -4821 4822 -116 -4824 0 -4820 -4821 4822 -116 4825 0 c -1+1 --> 0 c ( b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ b^{2, 58}_0 ∧ p_116) -> (-b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ -b^{2, 59}_0) c in CNF: c -b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ -p_116 ∨ -b^{2, 59}_2 c -b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ -p_116 ∨ -b^{2, 59}_1 c -b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ -p_116 ∨ -b^{2, 59}_0 c in DIMACS: -4820 4821 -4822 -116 -4823 0 -4820 4821 -4822 -116 -4824 0 -4820 4821 -4822 -116 -4825 0 c 0+1 --> 1 c (-b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ -b^{2, 58}_0 ∧ p_116) -> (-b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ b^{2, 59}_0) c in CNF: c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ -p_116 ∨ -b^{2, 59}_2 c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ -p_116 ∨ -b^{2, 59}_1 c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ -p_116 ∨ b^{2, 59}_0 c in DIMACS: 4820 4821 4822 -116 -4823 0 4820 4821 4822 -116 -4824 0 4820 4821 4822 -116 4825 0 c 1+1 --> 2 c (-b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ b^{2, 58}_0 ∧ p_116) -> (-b^{2, 59}_2 ∧ b^{2, 59}_1 ∧ -b^{2, 59}_0) c in CNF: c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ -p_116 ∨ -b^{2, 59}_2 c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ -p_116 ∨ b^{2, 59}_1 c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ -p_116 ∨ -b^{2, 59}_0 c in DIMACS: 4820 4821 -4822 -116 -4823 0 4820 4821 -4822 -116 4824 0 4820 4821 -4822 -116 -4825 0 c 2+1 --> break c (-b^{2, 58}_2 ∧ b^{2, 58}_1 ∧ -b^{2, 58}_0 ∧ p_116) -> break c in CNF: c b^{2, 58}_2 ∨ -b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ -p_116 ∨ break c in DIMACS: 4820 -4821 4822 -116 1162 0 c 2-1 --> 1 c (-b^{2, 58}_2 ∧ b^{2, 58}_1 ∧ -b^{2, 58}_0 ∧ -p_116) -> (-b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ b^{2, 59}_0) c in CNF: c b^{2, 58}_2 ∨ -b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ p_116 ∨ -b^{2, 59}_2 c b^{2, 58}_2 ∨ -b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ p_116 ∨ -b^{2, 59}_1 c b^{2, 58}_2 ∨ -b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ p_116 ∨ b^{2, 59}_0 c in DIMACS: 4820 -4821 4822 116 -4823 0 4820 -4821 4822 116 -4824 0 4820 -4821 4822 116 4825 0 c 1-1 --> 0 c (-b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ b^{2, 58}_0 ∧ -p_116) -> (-b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ -b^{2, 59}_0) c in CNF: c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ p_116 ∨ -b^{2, 59}_2 c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ p_116 ∨ -b^{2, 59}_1 c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ p_116 ∨ -b^{2, 59}_0 c in DIMACS: 4820 4821 -4822 116 -4823 0 4820 4821 -4822 116 -4824 0 4820 4821 -4822 116 -4825 0 c 0-1 --> -1 c (-b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ -b^{2, 58}_0 ∧ -p_116) -> ( b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ b^{2, 59}_0) c in CNF: c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ p_116 ∨ b^{2, 59}_2 c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ p_116 ∨ -b^{2, 59}_1 c b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ p_116 ∨ b^{2, 59}_0 c in DIMACS: 4820 4821 4822 116 4823 0 4820 4821 4822 116 -4824 0 4820 4821 4822 116 4825 0 c -1-1 --> -2 c ( b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ b^{2, 58}_0 ∧ -p_116) -> ( b^{2, 59}_2 ∧ b^{2, 59}_1 ∧ -b^{2, 59}_0) c in CNF: c -b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ p_116 ∨ b^{2, 59}_2 c -b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ p_116 ∨ b^{2, 59}_1 c -b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ p_116 ∨ -b^{2, 59}_0 c in DIMACS: -4820 4821 -4822 116 4823 0 -4820 4821 -4822 116 4824 0 -4820 4821 -4822 116 -4825 0 c -2-1 --> break c ( b^{2, 58}_2 ∧ b^{2, 58}_1 ∧ -b^{2, 58}_0 ∧ -p_116) -> break c in CNF: c -b^{2, 58}_2 ∨ -b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ p_116 ∨ break c in DIMACS: -4820 -4821 4822 116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 58}_2 ∧ -b^{2, 58}_1 ∧ -b^{2, 58}_0 ∧ true) c in CNF: c -b^{2, 58}_2 ∨ b^{2, 58}_1 ∨ b^{2, 58}_0 ∨ false c in DIMACS: -4820 4821 4822 0 c 3 does not represent an automaton state. c -(-b^{2, 58}_2 ∧ b^{2, 58}_1 ∧ b^{2, 58}_0 ∧ true) c in CNF: c b^{2, 58}_2 ∨ -b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ false c in DIMACS: 4820 -4821 -4822 0 c -3 does not represent an automaton state. c -( b^{2, 58}_2 ∧ b^{2, 58}_1 ∧ b^{2, 58}_0 ∧ true) c in CNF: c -b^{2, 58}_2 ∨ -b^{2, 58}_1 ∨ -b^{2, 58}_0 ∨ false c in DIMACS: -4820 -4821 -4822 0 c i = 59 c -2+1 --> -1 c ( b^{2, 59}_2 ∧ b^{2, 59}_1 ∧ -b^{2, 59}_0 ∧ p_118) -> ( b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ b^{2, 60}_0) c in CNF: c -b^{2, 59}_2 ∨ -b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ -p_118 ∨ b^{2, 60}_2 c -b^{2, 59}_2 ∨ -b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ -p_118 ∨ -b^{2, 60}_1 c -b^{2, 59}_2 ∨ -b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ -p_118 ∨ b^{2, 60}_0 c in DIMACS: -4823 -4824 4825 -118 4826 0 -4823 -4824 4825 -118 -4827 0 -4823 -4824 4825 -118 4828 0 c -1+1 --> 0 c ( b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ b^{2, 59}_0 ∧ p_118) -> (-b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ -b^{2, 60}_0) c in CNF: c -b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ -p_118 ∨ -b^{2, 60}_2 c -b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ -p_118 ∨ -b^{2, 60}_1 c -b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ -p_118 ∨ -b^{2, 60}_0 c in DIMACS: -4823 4824 -4825 -118 -4826 0 -4823 4824 -4825 -118 -4827 0 -4823 4824 -4825 -118 -4828 0 c 0+1 --> 1 c (-b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ -b^{2, 59}_0 ∧ p_118) -> (-b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ b^{2, 60}_0) c in CNF: c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ -p_118 ∨ -b^{2, 60}_2 c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ -p_118 ∨ -b^{2, 60}_1 c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ -p_118 ∨ b^{2, 60}_0 c in DIMACS: 4823 4824 4825 -118 -4826 0 4823 4824 4825 -118 -4827 0 4823 4824 4825 -118 4828 0 c 1+1 --> 2 c (-b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ b^{2, 59}_0 ∧ p_118) -> (-b^{2, 60}_2 ∧ b^{2, 60}_1 ∧ -b^{2, 60}_0) c in CNF: c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ -p_118 ∨ -b^{2, 60}_2 c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ -p_118 ∨ b^{2, 60}_1 c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ -p_118 ∨ -b^{2, 60}_0 c in DIMACS: 4823 4824 -4825 -118 -4826 0 4823 4824 -4825 -118 4827 0 4823 4824 -4825 -118 -4828 0 c 2+1 --> break c (-b^{2, 59}_2 ∧ b^{2, 59}_1 ∧ -b^{2, 59}_0 ∧ p_118) -> break c in CNF: c b^{2, 59}_2 ∨ -b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ -p_118 ∨ break c in DIMACS: 4823 -4824 4825 -118 1162 0 c 2-1 --> 1 c (-b^{2, 59}_2 ∧ b^{2, 59}_1 ∧ -b^{2, 59}_0 ∧ -p_118) -> (-b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ b^{2, 60}_0) c in CNF: c b^{2, 59}_2 ∨ -b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ p_118 ∨ -b^{2, 60}_2 c b^{2, 59}_2 ∨ -b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ p_118 ∨ -b^{2, 60}_1 c b^{2, 59}_2 ∨ -b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ p_118 ∨ b^{2, 60}_0 c in DIMACS: 4823 -4824 4825 118 -4826 0 4823 -4824 4825 118 -4827 0 4823 -4824 4825 118 4828 0 c 1-1 --> 0 c (-b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ b^{2, 59}_0 ∧ -p_118) -> (-b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ -b^{2, 60}_0) c in CNF: c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ p_118 ∨ -b^{2, 60}_2 c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ p_118 ∨ -b^{2, 60}_1 c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ p_118 ∨ -b^{2, 60}_0 c in DIMACS: 4823 4824 -4825 118 -4826 0 4823 4824 -4825 118 -4827 0 4823 4824 -4825 118 -4828 0 c 0-1 --> -1 c (-b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ -b^{2, 59}_0 ∧ -p_118) -> ( b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ b^{2, 60}_0) c in CNF: c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ p_118 ∨ b^{2, 60}_2 c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ p_118 ∨ -b^{2, 60}_1 c b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ p_118 ∨ b^{2, 60}_0 c in DIMACS: 4823 4824 4825 118 4826 0 4823 4824 4825 118 -4827 0 4823 4824 4825 118 4828 0 c -1-1 --> -2 c ( b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ b^{2, 59}_0 ∧ -p_118) -> ( b^{2, 60}_2 ∧ b^{2, 60}_1 ∧ -b^{2, 60}_0) c in CNF: c -b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ p_118 ∨ b^{2, 60}_2 c -b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ p_118 ∨ b^{2, 60}_1 c -b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ p_118 ∨ -b^{2, 60}_0 c in DIMACS: -4823 4824 -4825 118 4826 0 -4823 4824 -4825 118 4827 0 -4823 4824 -4825 118 -4828 0 c -2-1 --> break c ( b^{2, 59}_2 ∧ b^{2, 59}_1 ∧ -b^{2, 59}_0 ∧ -p_118) -> break c in CNF: c -b^{2, 59}_2 ∨ -b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ p_118 ∨ break c in DIMACS: -4823 -4824 4825 118 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 59}_2 ∧ -b^{2, 59}_1 ∧ -b^{2, 59}_0 ∧ true) c in CNF: c -b^{2, 59}_2 ∨ b^{2, 59}_1 ∨ b^{2, 59}_0 ∨ false c in DIMACS: -4823 4824 4825 0 c 3 does not represent an automaton state. c -(-b^{2, 59}_2 ∧ b^{2, 59}_1 ∧ b^{2, 59}_0 ∧ true) c in CNF: c b^{2, 59}_2 ∨ -b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ false c in DIMACS: 4823 -4824 -4825 0 c -3 does not represent an automaton state. c -( b^{2, 59}_2 ∧ b^{2, 59}_1 ∧ b^{2, 59}_0 ∧ true) c in CNF: c -b^{2, 59}_2 ∨ -b^{2, 59}_1 ∨ -b^{2, 59}_0 ∨ false c in DIMACS: -4823 -4824 -4825 0 c i = 60 c -2+1 --> -1 c ( b^{2, 60}_2 ∧ b^{2, 60}_1 ∧ -b^{2, 60}_0 ∧ p_120) -> ( b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ b^{2, 61}_0) c in CNF: c -b^{2, 60}_2 ∨ -b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ -p_120 ∨ b^{2, 61}_2 c -b^{2, 60}_2 ∨ -b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ -p_120 ∨ -b^{2, 61}_1 c -b^{2, 60}_2 ∨ -b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ -p_120 ∨ b^{2, 61}_0 c in DIMACS: -4826 -4827 4828 -120 4829 0 -4826 -4827 4828 -120 -4830 0 -4826 -4827 4828 -120 4831 0 c -1+1 --> 0 c ( b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ b^{2, 60}_0 ∧ p_120) -> (-b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ -b^{2, 61}_0) c in CNF: c -b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ -p_120 ∨ -b^{2, 61}_2 c -b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ -p_120 ∨ -b^{2, 61}_1 c -b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ -p_120 ∨ -b^{2, 61}_0 c in DIMACS: -4826 4827 -4828 -120 -4829 0 -4826 4827 -4828 -120 -4830 0 -4826 4827 -4828 -120 -4831 0 c 0+1 --> 1 c (-b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ -b^{2, 60}_0 ∧ p_120) -> (-b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ b^{2, 61}_0) c in CNF: c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ -p_120 ∨ -b^{2, 61}_2 c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ -p_120 ∨ -b^{2, 61}_1 c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ -p_120 ∨ b^{2, 61}_0 c in DIMACS: 4826 4827 4828 -120 -4829 0 4826 4827 4828 -120 -4830 0 4826 4827 4828 -120 4831 0 c 1+1 --> 2 c (-b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ b^{2, 60}_0 ∧ p_120) -> (-b^{2, 61}_2 ∧ b^{2, 61}_1 ∧ -b^{2, 61}_0) c in CNF: c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ -p_120 ∨ -b^{2, 61}_2 c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ -p_120 ∨ b^{2, 61}_1 c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ -p_120 ∨ -b^{2, 61}_0 c in DIMACS: 4826 4827 -4828 -120 -4829 0 4826 4827 -4828 -120 4830 0 4826 4827 -4828 -120 -4831 0 c 2+1 --> break c (-b^{2, 60}_2 ∧ b^{2, 60}_1 ∧ -b^{2, 60}_0 ∧ p_120) -> break c in CNF: c b^{2, 60}_2 ∨ -b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ -p_120 ∨ break c in DIMACS: 4826 -4827 4828 -120 1162 0 c 2-1 --> 1 c (-b^{2, 60}_2 ∧ b^{2, 60}_1 ∧ -b^{2, 60}_0 ∧ -p_120) -> (-b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ b^{2, 61}_0) c in CNF: c b^{2, 60}_2 ∨ -b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ p_120 ∨ -b^{2, 61}_2 c b^{2, 60}_2 ∨ -b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ p_120 ∨ -b^{2, 61}_1 c b^{2, 60}_2 ∨ -b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ p_120 ∨ b^{2, 61}_0 c in DIMACS: 4826 -4827 4828 120 -4829 0 4826 -4827 4828 120 -4830 0 4826 -4827 4828 120 4831 0 c 1-1 --> 0 c (-b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ b^{2, 60}_0 ∧ -p_120) -> (-b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ -b^{2, 61}_0) c in CNF: c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ p_120 ∨ -b^{2, 61}_2 c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ p_120 ∨ -b^{2, 61}_1 c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ p_120 ∨ -b^{2, 61}_0 c in DIMACS: 4826 4827 -4828 120 -4829 0 4826 4827 -4828 120 -4830 0 4826 4827 -4828 120 -4831 0 c 0-1 --> -1 c (-b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ -b^{2, 60}_0 ∧ -p_120) -> ( b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ b^{2, 61}_0) c in CNF: c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ p_120 ∨ b^{2, 61}_2 c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ p_120 ∨ -b^{2, 61}_1 c b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ p_120 ∨ b^{2, 61}_0 c in DIMACS: 4826 4827 4828 120 4829 0 4826 4827 4828 120 -4830 0 4826 4827 4828 120 4831 0 c -1-1 --> -2 c ( b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ b^{2, 60}_0 ∧ -p_120) -> ( b^{2, 61}_2 ∧ b^{2, 61}_1 ∧ -b^{2, 61}_0) c in CNF: c -b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ p_120 ∨ b^{2, 61}_2 c -b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ p_120 ∨ b^{2, 61}_1 c -b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ p_120 ∨ -b^{2, 61}_0 c in DIMACS: -4826 4827 -4828 120 4829 0 -4826 4827 -4828 120 4830 0 -4826 4827 -4828 120 -4831 0 c -2-1 --> break c ( b^{2, 60}_2 ∧ b^{2, 60}_1 ∧ -b^{2, 60}_0 ∧ -p_120) -> break c in CNF: c -b^{2, 60}_2 ∨ -b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ p_120 ∨ break c in DIMACS: -4826 -4827 4828 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 60}_2 ∧ -b^{2, 60}_1 ∧ -b^{2, 60}_0 ∧ true) c in CNF: c -b^{2, 60}_2 ∨ b^{2, 60}_1 ∨ b^{2, 60}_0 ∨ false c in DIMACS: -4826 4827 4828 0 c 3 does not represent an automaton state. c -(-b^{2, 60}_2 ∧ b^{2, 60}_1 ∧ b^{2, 60}_0 ∧ true) c in CNF: c b^{2, 60}_2 ∨ -b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ false c in DIMACS: 4826 -4827 -4828 0 c -3 does not represent an automaton state. c -( b^{2, 60}_2 ∧ b^{2, 60}_1 ∧ b^{2, 60}_0 ∧ true) c in CNF: c -b^{2, 60}_2 ∨ -b^{2, 60}_1 ∨ -b^{2, 60}_0 ∨ false c in DIMACS: -4826 -4827 -4828 0 c i = 61 c -2+1 --> -1 c ( b^{2, 61}_2 ∧ b^{2, 61}_1 ∧ -b^{2, 61}_0 ∧ p_122) -> ( b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ b^{2, 62}_0) c in CNF: c -b^{2, 61}_2 ∨ -b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ -p_122 ∨ b^{2, 62}_2 c -b^{2, 61}_2 ∨ -b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ -p_122 ∨ -b^{2, 62}_1 c -b^{2, 61}_2 ∨ -b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ -p_122 ∨ b^{2, 62}_0 c in DIMACS: -4829 -4830 4831 -122 4832 0 -4829 -4830 4831 -122 -4833 0 -4829 -4830 4831 -122 4834 0 c -1+1 --> 0 c ( b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ b^{2, 61}_0 ∧ p_122) -> (-b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ -b^{2, 62}_0) c in CNF: c -b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ -p_122 ∨ -b^{2, 62}_2 c -b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ -p_122 ∨ -b^{2, 62}_1 c -b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ -p_122 ∨ -b^{2, 62}_0 c in DIMACS: -4829 4830 -4831 -122 -4832 0 -4829 4830 -4831 -122 -4833 0 -4829 4830 -4831 -122 -4834 0 c 0+1 --> 1 c (-b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ -b^{2, 61}_0 ∧ p_122) -> (-b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ b^{2, 62}_0) c in CNF: c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ -p_122 ∨ -b^{2, 62}_2 c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ -p_122 ∨ -b^{2, 62}_1 c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ -p_122 ∨ b^{2, 62}_0 c in DIMACS: 4829 4830 4831 -122 -4832 0 4829 4830 4831 -122 -4833 0 4829 4830 4831 -122 4834 0 c 1+1 --> 2 c (-b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ b^{2, 61}_0 ∧ p_122) -> (-b^{2, 62}_2 ∧ b^{2, 62}_1 ∧ -b^{2, 62}_0) c in CNF: c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ -p_122 ∨ -b^{2, 62}_2 c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ -p_122 ∨ b^{2, 62}_1 c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ -p_122 ∨ -b^{2, 62}_0 c in DIMACS: 4829 4830 -4831 -122 -4832 0 4829 4830 -4831 -122 4833 0 4829 4830 -4831 -122 -4834 0 c 2+1 --> break c (-b^{2, 61}_2 ∧ b^{2, 61}_1 ∧ -b^{2, 61}_0 ∧ p_122) -> break c in CNF: c b^{2, 61}_2 ∨ -b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ -p_122 ∨ break c in DIMACS: 4829 -4830 4831 -122 1162 0 c 2-1 --> 1 c (-b^{2, 61}_2 ∧ b^{2, 61}_1 ∧ -b^{2, 61}_0 ∧ -p_122) -> (-b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ b^{2, 62}_0) c in CNF: c b^{2, 61}_2 ∨ -b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ p_122 ∨ -b^{2, 62}_2 c b^{2, 61}_2 ∨ -b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ p_122 ∨ -b^{2, 62}_1 c b^{2, 61}_2 ∨ -b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ p_122 ∨ b^{2, 62}_0 c in DIMACS: 4829 -4830 4831 122 -4832 0 4829 -4830 4831 122 -4833 0 4829 -4830 4831 122 4834 0 c 1-1 --> 0 c (-b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ b^{2, 61}_0 ∧ -p_122) -> (-b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ -b^{2, 62}_0) c in CNF: c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ p_122 ∨ -b^{2, 62}_2 c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ p_122 ∨ -b^{2, 62}_1 c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ p_122 ∨ -b^{2, 62}_0 c in DIMACS: 4829 4830 -4831 122 -4832 0 4829 4830 -4831 122 -4833 0 4829 4830 -4831 122 -4834 0 c 0-1 --> -1 c (-b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ -b^{2, 61}_0 ∧ -p_122) -> ( b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ b^{2, 62}_0) c in CNF: c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ p_122 ∨ b^{2, 62}_2 c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ p_122 ∨ -b^{2, 62}_1 c b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ p_122 ∨ b^{2, 62}_0 c in DIMACS: 4829 4830 4831 122 4832 0 4829 4830 4831 122 -4833 0 4829 4830 4831 122 4834 0 c -1-1 --> -2 c ( b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ b^{2, 61}_0 ∧ -p_122) -> ( b^{2, 62}_2 ∧ b^{2, 62}_1 ∧ -b^{2, 62}_0) c in CNF: c -b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ p_122 ∨ b^{2, 62}_2 c -b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ p_122 ∨ b^{2, 62}_1 c -b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ p_122 ∨ -b^{2, 62}_0 c in DIMACS: -4829 4830 -4831 122 4832 0 -4829 4830 -4831 122 4833 0 -4829 4830 -4831 122 -4834 0 c -2-1 --> break c ( b^{2, 61}_2 ∧ b^{2, 61}_1 ∧ -b^{2, 61}_0 ∧ -p_122) -> break c in CNF: c -b^{2, 61}_2 ∨ -b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ p_122 ∨ break c in DIMACS: -4829 -4830 4831 122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 61}_2 ∧ -b^{2, 61}_1 ∧ -b^{2, 61}_0 ∧ true) c in CNF: c -b^{2, 61}_2 ∨ b^{2, 61}_1 ∨ b^{2, 61}_0 ∨ false c in DIMACS: -4829 4830 4831 0 c 3 does not represent an automaton state. c -(-b^{2, 61}_2 ∧ b^{2, 61}_1 ∧ b^{2, 61}_0 ∧ true) c in CNF: c b^{2, 61}_2 ∨ -b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ false c in DIMACS: 4829 -4830 -4831 0 c -3 does not represent an automaton state. c -( b^{2, 61}_2 ∧ b^{2, 61}_1 ∧ b^{2, 61}_0 ∧ true) c in CNF: c -b^{2, 61}_2 ∨ -b^{2, 61}_1 ∨ -b^{2, 61}_0 ∨ false c in DIMACS: -4829 -4830 -4831 0 c i = 62 c -2+1 --> -1 c ( b^{2, 62}_2 ∧ b^{2, 62}_1 ∧ -b^{2, 62}_0 ∧ p_124) -> ( b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ b^{2, 63}_0) c in CNF: c -b^{2, 62}_2 ∨ -b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ -p_124 ∨ b^{2, 63}_2 c -b^{2, 62}_2 ∨ -b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ -p_124 ∨ -b^{2, 63}_1 c -b^{2, 62}_2 ∨ -b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ -p_124 ∨ b^{2, 63}_0 c in DIMACS: -4832 -4833 4834 -124 4835 0 -4832 -4833 4834 -124 -4836 0 -4832 -4833 4834 -124 4837 0 c -1+1 --> 0 c ( b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ b^{2, 62}_0 ∧ p_124) -> (-b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ -b^{2, 63}_0) c in CNF: c -b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ -p_124 ∨ -b^{2, 63}_2 c -b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ -p_124 ∨ -b^{2, 63}_1 c -b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ -p_124 ∨ -b^{2, 63}_0 c in DIMACS: -4832 4833 -4834 -124 -4835 0 -4832 4833 -4834 -124 -4836 0 -4832 4833 -4834 -124 -4837 0 c 0+1 --> 1 c (-b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ -b^{2, 62}_0 ∧ p_124) -> (-b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ b^{2, 63}_0) c in CNF: c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ -p_124 ∨ -b^{2, 63}_2 c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ -p_124 ∨ -b^{2, 63}_1 c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ -p_124 ∨ b^{2, 63}_0 c in DIMACS: 4832 4833 4834 -124 -4835 0 4832 4833 4834 -124 -4836 0 4832 4833 4834 -124 4837 0 c 1+1 --> 2 c (-b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ b^{2, 62}_0 ∧ p_124) -> (-b^{2, 63}_2 ∧ b^{2, 63}_1 ∧ -b^{2, 63}_0) c in CNF: c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ -p_124 ∨ -b^{2, 63}_2 c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ -p_124 ∨ b^{2, 63}_1 c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ -p_124 ∨ -b^{2, 63}_0 c in DIMACS: 4832 4833 -4834 -124 -4835 0 4832 4833 -4834 -124 4836 0 4832 4833 -4834 -124 -4837 0 c 2+1 --> break c (-b^{2, 62}_2 ∧ b^{2, 62}_1 ∧ -b^{2, 62}_0 ∧ p_124) -> break c in CNF: c b^{2, 62}_2 ∨ -b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ -p_124 ∨ break c in DIMACS: 4832 -4833 4834 -124 1162 0 c 2-1 --> 1 c (-b^{2, 62}_2 ∧ b^{2, 62}_1 ∧ -b^{2, 62}_0 ∧ -p_124) -> (-b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ b^{2, 63}_0) c in CNF: c b^{2, 62}_2 ∨ -b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ p_124 ∨ -b^{2, 63}_2 c b^{2, 62}_2 ∨ -b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ p_124 ∨ -b^{2, 63}_1 c b^{2, 62}_2 ∨ -b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ p_124 ∨ b^{2, 63}_0 c in DIMACS: 4832 -4833 4834 124 -4835 0 4832 -4833 4834 124 -4836 0 4832 -4833 4834 124 4837 0 c 1-1 --> 0 c (-b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ b^{2, 62}_0 ∧ -p_124) -> (-b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ -b^{2, 63}_0) c in CNF: c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ p_124 ∨ -b^{2, 63}_2 c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ p_124 ∨ -b^{2, 63}_1 c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ p_124 ∨ -b^{2, 63}_0 c in DIMACS: 4832 4833 -4834 124 -4835 0 4832 4833 -4834 124 -4836 0 4832 4833 -4834 124 -4837 0 c 0-1 --> -1 c (-b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ -b^{2, 62}_0 ∧ -p_124) -> ( b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ b^{2, 63}_0) c in CNF: c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ p_124 ∨ b^{2, 63}_2 c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ p_124 ∨ -b^{2, 63}_1 c b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ p_124 ∨ b^{2, 63}_0 c in DIMACS: 4832 4833 4834 124 4835 0 4832 4833 4834 124 -4836 0 4832 4833 4834 124 4837 0 c -1-1 --> -2 c ( b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ b^{2, 62}_0 ∧ -p_124) -> ( b^{2, 63}_2 ∧ b^{2, 63}_1 ∧ -b^{2, 63}_0) c in CNF: c -b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ p_124 ∨ b^{2, 63}_2 c -b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ p_124 ∨ b^{2, 63}_1 c -b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ p_124 ∨ -b^{2, 63}_0 c in DIMACS: -4832 4833 -4834 124 4835 0 -4832 4833 -4834 124 4836 0 -4832 4833 -4834 124 -4837 0 c -2-1 --> break c ( b^{2, 62}_2 ∧ b^{2, 62}_1 ∧ -b^{2, 62}_0 ∧ -p_124) -> break c in CNF: c -b^{2, 62}_2 ∨ -b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ p_124 ∨ break c in DIMACS: -4832 -4833 4834 124 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 62}_2 ∧ -b^{2, 62}_1 ∧ -b^{2, 62}_0 ∧ true) c in CNF: c -b^{2, 62}_2 ∨ b^{2, 62}_1 ∨ b^{2, 62}_0 ∨ false c in DIMACS: -4832 4833 4834 0 c 3 does not represent an automaton state. c -(-b^{2, 62}_2 ∧ b^{2, 62}_1 ∧ b^{2, 62}_0 ∧ true) c in CNF: c b^{2, 62}_2 ∨ -b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ false c in DIMACS: 4832 -4833 -4834 0 c -3 does not represent an automaton state. c -( b^{2, 62}_2 ∧ b^{2, 62}_1 ∧ b^{2, 62}_0 ∧ true) c in CNF: c -b^{2, 62}_2 ∨ -b^{2, 62}_1 ∨ -b^{2, 62}_0 ∨ false c in DIMACS: -4832 -4833 -4834 0 c i = 63 c -2+1 --> -1 c ( b^{2, 63}_2 ∧ b^{2, 63}_1 ∧ -b^{2, 63}_0 ∧ p_126) -> ( b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ b^{2, 64}_0) c in CNF: c -b^{2, 63}_2 ∨ -b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ -p_126 ∨ b^{2, 64}_2 c -b^{2, 63}_2 ∨ -b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ -p_126 ∨ -b^{2, 64}_1 c -b^{2, 63}_2 ∨ -b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ -p_126 ∨ b^{2, 64}_0 c in DIMACS: -4835 -4836 4837 -126 4838 0 -4835 -4836 4837 -126 -4839 0 -4835 -4836 4837 -126 4840 0 c -1+1 --> 0 c ( b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ b^{2, 63}_0 ∧ p_126) -> (-b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ -b^{2, 64}_0) c in CNF: c -b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ -p_126 ∨ -b^{2, 64}_2 c -b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ -p_126 ∨ -b^{2, 64}_1 c -b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ -p_126 ∨ -b^{2, 64}_0 c in DIMACS: -4835 4836 -4837 -126 -4838 0 -4835 4836 -4837 -126 -4839 0 -4835 4836 -4837 -126 -4840 0 c 0+1 --> 1 c (-b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ -b^{2, 63}_0 ∧ p_126) -> (-b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ b^{2, 64}_0) c in CNF: c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ -p_126 ∨ -b^{2, 64}_2 c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ -p_126 ∨ -b^{2, 64}_1 c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ -p_126 ∨ b^{2, 64}_0 c in DIMACS: 4835 4836 4837 -126 -4838 0 4835 4836 4837 -126 -4839 0 4835 4836 4837 -126 4840 0 c 1+1 --> 2 c (-b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ b^{2, 63}_0 ∧ p_126) -> (-b^{2, 64}_2 ∧ b^{2, 64}_1 ∧ -b^{2, 64}_0) c in CNF: c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ -p_126 ∨ -b^{2, 64}_2 c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ -p_126 ∨ b^{2, 64}_1 c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ -p_126 ∨ -b^{2, 64}_0 c in DIMACS: 4835 4836 -4837 -126 -4838 0 4835 4836 -4837 -126 4839 0 4835 4836 -4837 -126 -4840 0 c 2+1 --> break c (-b^{2, 63}_2 ∧ b^{2, 63}_1 ∧ -b^{2, 63}_0 ∧ p_126) -> break c in CNF: c b^{2, 63}_2 ∨ -b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ -p_126 ∨ break c in DIMACS: 4835 -4836 4837 -126 1162 0 c 2-1 --> 1 c (-b^{2, 63}_2 ∧ b^{2, 63}_1 ∧ -b^{2, 63}_0 ∧ -p_126) -> (-b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ b^{2, 64}_0) c in CNF: c b^{2, 63}_2 ∨ -b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ p_126 ∨ -b^{2, 64}_2 c b^{2, 63}_2 ∨ -b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ p_126 ∨ -b^{2, 64}_1 c b^{2, 63}_2 ∨ -b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ p_126 ∨ b^{2, 64}_0 c in DIMACS: 4835 -4836 4837 126 -4838 0 4835 -4836 4837 126 -4839 0 4835 -4836 4837 126 4840 0 c 1-1 --> 0 c (-b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ b^{2, 63}_0 ∧ -p_126) -> (-b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ -b^{2, 64}_0) c in CNF: c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ p_126 ∨ -b^{2, 64}_2 c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ p_126 ∨ -b^{2, 64}_1 c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ p_126 ∨ -b^{2, 64}_0 c in DIMACS: 4835 4836 -4837 126 -4838 0 4835 4836 -4837 126 -4839 0 4835 4836 -4837 126 -4840 0 c 0-1 --> -1 c (-b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ -b^{2, 63}_0 ∧ -p_126) -> ( b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ b^{2, 64}_0) c in CNF: c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ p_126 ∨ b^{2, 64}_2 c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ p_126 ∨ -b^{2, 64}_1 c b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ p_126 ∨ b^{2, 64}_0 c in DIMACS: 4835 4836 4837 126 4838 0 4835 4836 4837 126 -4839 0 4835 4836 4837 126 4840 0 c -1-1 --> -2 c ( b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ b^{2, 63}_0 ∧ -p_126) -> ( b^{2, 64}_2 ∧ b^{2, 64}_1 ∧ -b^{2, 64}_0) c in CNF: c -b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ p_126 ∨ b^{2, 64}_2 c -b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ p_126 ∨ b^{2, 64}_1 c -b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ p_126 ∨ -b^{2, 64}_0 c in DIMACS: -4835 4836 -4837 126 4838 0 -4835 4836 -4837 126 4839 0 -4835 4836 -4837 126 -4840 0 c -2-1 --> break c ( b^{2, 63}_2 ∧ b^{2, 63}_1 ∧ -b^{2, 63}_0 ∧ -p_126) -> break c in CNF: c -b^{2, 63}_2 ∨ -b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ p_126 ∨ break c in DIMACS: -4835 -4836 4837 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 63}_2 ∧ -b^{2, 63}_1 ∧ -b^{2, 63}_0 ∧ true) c in CNF: c -b^{2, 63}_2 ∨ b^{2, 63}_1 ∨ b^{2, 63}_0 ∨ false c in DIMACS: -4835 4836 4837 0 c 3 does not represent an automaton state. c -(-b^{2, 63}_2 ∧ b^{2, 63}_1 ∧ b^{2, 63}_0 ∧ true) c in CNF: c b^{2, 63}_2 ∨ -b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ false c in DIMACS: 4835 -4836 -4837 0 c -3 does not represent an automaton state. c -( b^{2, 63}_2 ∧ b^{2, 63}_1 ∧ b^{2, 63}_0 ∧ true) c in CNF: c -b^{2, 63}_2 ∨ -b^{2, 63}_1 ∨ -b^{2, 63}_0 ∨ false c in DIMACS: -4835 -4836 -4837 0 c i = 64 c -2+1 --> -1 c ( b^{2, 64}_2 ∧ b^{2, 64}_1 ∧ -b^{2, 64}_0 ∧ p_128) -> ( b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ b^{2, 65}_0) c in CNF: c -b^{2, 64}_2 ∨ -b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ -p_128 ∨ b^{2, 65}_2 c -b^{2, 64}_2 ∨ -b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ -p_128 ∨ -b^{2, 65}_1 c -b^{2, 64}_2 ∨ -b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ -p_128 ∨ b^{2, 65}_0 c in DIMACS: -4838 -4839 4840 -128 4841 0 -4838 -4839 4840 -128 -4842 0 -4838 -4839 4840 -128 4843 0 c -1+1 --> 0 c ( b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ b^{2, 64}_0 ∧ p_128) -> (-b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ -b^{2, 65}_0) c in CNF: c -b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ -p_128 ∨ -b^{2, 65}_2 c -b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ -p_128 ∨ -b^{2, 65}_1 c -b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ -p_128 ∨ -b^{2, 65}_0 c in DIMACS: -4838 4839 -4840 -128 -4841 0 -4838 4839 -4840 -128 -4842 0 -4838 4839 -4840 -128 -4843 0 c 0+1 --> 1 c (-b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ -b^{2, 64}_0 ∧ p_128) -> (-b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ b^{2, 65}_0) c in CNF: c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ -p_128 ∨ -b^{2, 65}_2 c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ -p_128 ∨ -b^{2, 65}_1 c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ -p_128 ∨ b^{2, 65}_0 c in DIMACS: 4838 4839 4840 -128 -4841 0 4838 4839 4840 -128 -4842 0 4838 4839 4840 -128 4843 0 c 1+1 --> 2 c (-b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ b^{2, 64}_0 ∧ p_128) -> (-b^{2, 65}_2 ∧ b^{2, 65}_1 ∧ -b^{2, 65}_0) c in CNF: c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ -p_128 ∨ -b^{2, 65}_2 c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ -p_128 ∨ b^{2, 65}_1 c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ -p_128 ∨ -b^{2, 65}_0 c in DIMACS: 4838 4839 -4840 -128 -4841 0 4838 4839 -4840 -128 4842 0 4838 4839 -4840 -128 -4843 0 c 2+1 --> break c (-b^{2, 64}_2 ∧ b^{2, 64}_1 ∧ -b^{2, 64}_0 ∧ p_128) -> break c in CNF: c b^{2, 64}_2 ∨ -b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ -p_128 ∨ break c in DIMACS: 4838 -4839 4840 -128 1162 0 c 2-1 --> 1 c (-b^{2, 64}_2 ∧ b^{2, 64}_1 ∧ -b^{2, 64}_0 ∧ -p_128) -> (-b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ b^{2, 65}_0) c in CNF: c b^{2, 64}_2 ∨ -b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ p_128 ∨ -b^{2, 65}_2 c b^{2, 64}_2 ∨ -b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ p_128 ∨ -b^{2, 65}_1 c b^{2, 64}_2 ∨ -b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ p_128 ∨ b^{2, 65}_0 c in DIMACS: 4838 -4839 4840 128 -4841 0 4838 -4839 4840 128 -4842 0 4838 -4839 4840 128 4843 0 c 1-1 --> 0 c (-b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ b^{2, 64}_0 ∧ -p_128) -> (-b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ -b^{2, 65}_0) c in CNF: c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ p_128 ∨ -b^{2, 65}_2 c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ p_128 ∨ -b^{2, 65}_1 c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ p_128 ∨ -b^{2, 65}_0 c in DIMACS: 4838 4839 -4840 128 -4841 0 4838 4839 -4840 128 -4842 0 4838 4839 -4840 128 -4843 0 c 0-1 --> -1 c (-b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ -b^{2, 64}_0 ∧ -p_128) -> ( b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ b^{2, 65}_0) c in CNF: c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ p_128 ∨ b^{2, 65}_2 c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ p_128 ∨ -b^{2, 65}_1 c b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ p_128 ∨ b^{2, 65}_0 c in DIMACS: 4838 4839 4840 128 4841 0 4838 4839 4840 128 -4842 0 4838 4839 4840 128 4843 0 c -1-1 --> -2 c ( b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ b^{2, 64}_0 ∧ -p_128) -> ( b^{2, 65}_2 ∧ b^{2, 65}_1 ∧ -b^{2, 65}_0) c in CNF: c -b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ p_128 ∨ b^{2, 65}_2 c -b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ p_128 ∨ b^{2, 65}_1 c -b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ p_128 ∨ -b^{2, 65}_0 c in DIMACS: -4838 4839 -4840 128 4841 0 -4838 4839 -4840 128 4842 0 -4838 4839 -4840 128 -4843 0 c -2-1 --> break c ( b^{2, 64}_2 ∧ b^{2, 64}_1 ∧ -b^{2, 64}_0 ∧ -p_128) -> break c in CNF: c -b^{2, 64}_2 ∨ -b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ p_128 ∨ break c in DIMACS: -4838 -4839 4840 128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 64}_2 ∧ -b^{2, 64}_1 ∧ -b^{2, 64}_0 ∧ true) c in CNF: c -b^{2, 64}_2 ∨ b^{2, 64}_1 ∨ b^{2, 64}_0 ∨ false c in DIMACS: -4838 4839 4840 0 c 3 does not represent an automaton state. c -(-b^{2, 64}_2 ∧ b^{2, 64}_1 ∧ b^{2, 64}_0 ∧ true) c in CNF: c b^{2, 64}_2 ∨ -b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ false c in DIMACS: 4838 -4839 -4840 0 c -3 does not represent an automaton state. c -( b^{2, 64}_2 ∧ b^{2, 64}_1 ∧ b^{2, 64}_0 ∧ true) c in CNF: c -b^{2, 64}_2 ∨ -b^{2, 64}_1 ∨ -b^{2, 64}_0 ∨ false c in DIMACS: -4838 -4839 -4840 0 c i = 65 c -2+1 --> -1 c ( b^{2, 65}_2 ∧ b^{2, 65}_1 ∧ -b^{2, 65}_0 ∧ p_130) -> ( b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ b^{2, 66}_0) c in CNF: c -b^{2, 65}_2 ∨ -b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ -p_130 ∨ b^{2, 66}_2 c -b^{2, 65}_2 ∨ -b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ -p_130 ∨ -b^{2, 66}_1 c -b^{2, 65}_2 ∨ -b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ -p_130 ∨ b^{2, 66}_0 c in DIMACS: -4841 -4842 4843 -130 4844 0 -4841 -4842 4843 -130 -4845 0 -4841 -4842 4843 -130 4846 0 c -1+1 --> 0 c ( b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ b^{2, 65}_0 ∧ p_130) -> (-b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ -b^{2, 66}_0) c in CNF: c -b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ -p_130 ∨ -b^{2, 66}_2 c -b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ -p_130 ∨ -b^{2, 66}_1 c -b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ -p_130 ∨ -b^{2, 66}_0 c in DIMACS: -4841 4842 -4843 -130 -4844 0 -4841 4842 -4843 -130 -4845 0 -4841 4842 -4843 -130 -4846 0 c 0+1 --> 1 c (-b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ -b^{2, 65}_0 ∧ p_130) -> (-b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ b^{2, 66}_0) c in CNF: c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ -p_130 ∨ -b^{2, 66}_2 c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ -p_130 ∨ -b^{2, 66}_1 c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ -p_130 ∨ b^{2, 66}_0 c in DIMACS: 4841 4842 4843 -130 -4844 0 4841 4842 4843 -130 -4845 0 4841 4842 4843 -130 4846 0 c 1+1 --> 2 c (-b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ b^{2, 65}_0 ∧ p_130) -> (-b^{2, 66}_2 ∧ b^{2, 66}_1 ∧ -b^{2, 66}_0) c in CNF: c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ -p_130 ∨ -b^{2, 66}_2 c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ -p_130 ∨ b^{2, 66}_1 c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ -p_130 ∨ -b^{2, 66}_0 c in DIMACS: 4841 4842 -4843 -130 -4844 0 4841 4842 -4843 -130 4845 0 4841 4842 -4843 -130 -4846 0 c 2+1 --> break c (-b^{2, 65}_2 ∧ b^{2, 65}_1 ∧ -b^{2, 65}_0 ∧ p_130) -> break c in CNF: c b^{2, 65}_2 ∨ -b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ -p_130 ∨ break c in DIMACS: 4841 -4842 4843 -130 1162 0 c 2-1 --> 1 c (-b^{2, 65}_2 ∧ b^{2, 65}_1 ∧ -b^{2, 65}_0 ∧ -p_130) -> (-b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ b^{2, 66}_0) c in CNF: c b^{2, 65}_2 ∨ -b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ p_130 ∨ -b^{2, 66}_2 c b^{2, 65}_2 ∨ -b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ p_130 ∨ -b^{2, 66}_1 c b^{2, 65}_2 ∨ -b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ p_130 ∨ b^{2, 66}_0 c in DIMACS: 4841 -4842 4843 130 -4844 0 4841 -4842 4843 130 -4845 0 4841 -4842 4843 130 4846 0 c 1-1 --> 0 c (-b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ b^{2, 65}_0 ∧ -p_130) -> (-b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ -b^{2, 66}_0) c in CNF: c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ p_130 ∨ -b^{2, 66}_2 c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ p_130 ∨ -b^{2, 66}_1 c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ p_130 ∨ -b^{2, 66}_0 c in DIMACS: 4841 4842 -4843 130 -4844 0 4841 4842 -4843 130 -4845 0 4841 4842 -4843 130 -4846 0 c 0-1 --> -1 c (-b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ -b^{2, 65}_0 ∧ -p_130) -> ( b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ b^{2, 66}_0) c in CNF: c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ p_130 ∨ b^{2, 66}_2 c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ p_130 ∨ -b^{2, 66}_1 c b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ p_130 ∨ b^{2, 66}_0 c in DIMACS: 4841 4842 4843 130 4844 0 4841 4842 4843 130 -4845 0 4841 4842 4843 130 4846 0 c -1-1 --> -2 c ( b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ b^{2, 65}_0 ∧ -p_130) -> ( b^{2, 66}_2 ∧ b^{2, 66}_1 ∧ -b^{2, 66}_0) c in CNF: c -b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ p_130 ∨ b^{2, 66}_2 c -b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ p_130 ∨ b^{2, 66}_1 c -b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ p_130 ∨ -b^{2, 66}_0 c in DIMACS: -4841 4842 -4843 130 4844 0 -4841 4842 -4843 130 4845 0 -4841 4842 -4843 130 -4846 0 c -2-1 --> break c ( b^{2, 65}_2 ∧ b^{2, 65}_1 ∧ -b^{2, 65}_0 ∧ -p_130) -> break c in CNF: c -b^{2, 65}_2 ∨ -b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ p_130 ∨ break c in DIMACS: -4841 -4842 4843 130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 65}_2 ∧ -b^{2, 65}_1 ∧ -b^{2, 65}_0 ∧ true) c in CNF: c -b^{2, 65}_2 ∨ b^{2, 65}_1 ∨ b^{2, 65}_0 ∨ false c in DIMACS: -4841 4842 4843 0 c 3 does not represent an automaton state. c -(-b^{2, 65}_2 ∧ b^{2, 65}_1 ∧ b^{2, 65}_0 ∧ true) c in CNF: c b^{2, 65}_2 ∨ -b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ false c in DIMACS: 4841 -4842 -4843 0 c -3 does not represent an automaton state. c -( b^{2, 65}_2 ∧ b^{2, 65}_1 ∧ b^{2, 65}_0 ∧ true) c in CNF: c -b^{2, 65}_2 ∨ -b^{2, 65}_1 ∨ -b^{2, 65}_0 ∨ false c in DIMACS: -4841 -4842 -4843 0 c i = 66 c -2+1 --> -1 c ( b^{2, 66}_2 ∧ b^{2, 66}_1 ∧ -b^{2, 66}_0 ∧ p_132) -> ( b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ b^{2, 67}_0) c in CNF: c -b^{2, 66}_2 ∨ -b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ -p_132 ∨ b^{2, 67}_2 c -b^{2, 66}_2 ∨ -b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ -p_132 ∨ -b^{2, 67}_1 c -b^{2, 66}_2 ∨ -b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ -p_132 ∨ b^{2, 67}_0 c in DIMACS: -4844 -4845 4846 -132 4847 0 -4844 -4845 4846 -132 -4848 0 -4844 -4845 4846 -132 4849 0 c -1+1 --> 0 c ( b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ b^{2, 66}_0 ∧ p_132) -> (-b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ -b^{2, 67}_0) c in CNF: c -b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ -p_132 ∨ -b^{2, 67}_2 c -b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ -p_132 ∨ -b^{2, 67}_1 c -b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ -p_132 ∨ -b^{2, 67}_0 c in DIMACS: -4844 4845 -4846 -132 -4847 0 -4844 4845 -4846 -132 -4848 0 -4844 4845 -4846 -132 -4849 0 c 0+1 --> 1 c (-b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ -b^{2, 66}_0 ∧ p_132) -> (-b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ b^{2, 67}_0) c in CNF: c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ -p_132 ∨ -b^{2, 67}_2 c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ -p_132 ∨ -b^{2, 67}_1 c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ -p_132 ∨ b^{2, 67}_0 c in DIMACS: 4844 4845 4846 -132 -4847 0 4844 4845 4846 -132 -4848 0 4844 4845 4846 -132 4849 0 c 1+1 --> 2 c (-b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ b^{2, 66}_0 ∧ p_132) -> (-b^{2, 67}_2 ∧ b^{2, 67}_1 ∧ -b^{2, 67}_0) c in CNF: c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ -p_132 ∨ -b^{2, 67}_2 c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ -p_132 ∨ b^{2, 67}_1 c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ -p_132 ∨ -b^{2, 67}_0 c in DIMACS: 4844 4845 -4846 -132 -4847 0 4844 4845 -4846 -132 4848 0 4844 4845 -4846 -132 -4849 0 c 2+1 --> break c (-b^{2, 66}_2 ∧ b^{2, 66}_1 ∧ -b^{2, 66}_0 ∧ p_132) -> break c in CNF: c b^{2, 66}_2 ∨ -b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ -p_132 ∨ break c in DIMACS: 4844 -4845 4846 -132 1162 0 c 2-1 --> 1 c (-b^{2, 66}_2 ∧ b^{2, 66}_1 ∧ -b^{2, 66}_0 ∧ -p_132) -> (-b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ b^{2, 67}_0) c in CNF: c b^{2, 66}_2 ∨ -b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ p_132 ∨ -b^{2, 67}_2 c b^{2, 66}_2 ∨ -b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ p_132 ∨ -b^{2, 67}_1 c b^{2, 66}_2 ∨ -b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ p_132 ∨ b^{2, 67}_0 c in DIMACS: 4844 -4845 4846 132 -4847 0 4844 -4845 4846 132 -4848 0 4844 -4845 4846 132 4849 0 c 1-1 --> 0 c (-b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ b^{2, 66}_0 ∧ -p_132) -> (-b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ -b^{2, 67}_0) c in CNF: c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ p_132 ∨ -b^{2, 67}_2 c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ p_132 ∨ -b^{2, 67}_1 c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ p_132 ∨ -b^{2, 67}_0 c in DIMACS: 4844 4845 -4846 132 -4847 0 4844 4845 -4846 132 -4848 0 4844 4845 -4846 132 -4849 0 c 0-1 --> -1 c (-b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ -b^{2, 66}_0 ∧ -p_132) -> ( b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ b^{2, 67}_0) c in CNF: c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ p_132 ∨ b^{2, 67}_2 c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ p_132 ∨ -b^{2, 67}_1 c b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ p_132 ∨ b^{2, 67}_0 c in DIMACS: 4844 4845 4846 132 4847 0 4844 4845 4846 132 -4848 0 4844 4845 4846 132 4849 0 c -1-1 --> -2 c ( b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ b^{2, 66}_0 ∧ -p_132) -> ( b^{2, 67}_2 ∧ b^{2, 67}_1 ∧ -b^{2, 67}_0) c in CNF: c -b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ p_132 ∨ b^{2, 67}_2 c -b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ p_132 ∨ b^{2, 67}_1 c -b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ p_132 ∨ -b^{2, 67}_0 c in DIMACS: -4844 4845 -4846 132 4847 0 -4844 4845 -4846 132 4848 0 -4844 4845 -4846 132 -4849 0 c -2-1 --> break c ( b^{2, 66}_2 ∧ b^{2, 66}_1 ∧ -b^{2, 66}_0 ∧ -p_132) -> break c in CNF: c -b^{2, 66}_2 ∨ -b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ p_132 ∨ break c in DIMACS: -4844 -4845 4846 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 66}_2 ∧ -b^{2, 66}_1 ∧ -b^{2, 66}_0 ∧ true) c in CNF: c -b^{2, 66}_2 ∨ b^{2, 66}_1 ∨ b^{2, 66}_0 ∨ false c in DIMACS: -4844 4845 4846 0 c 3 does not represent an automaton state. c -(-b^{2, 66}_2 ∧ b^{2, 66}_1 ∧ b^{2, 66}_0 ∧ true) c in CNF: c b^{2, 66}_2 ∨ -b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ false c in DIMACS: 4844 -4845 -4846 0 c -3 does not represent an automaton state. c -( b^{2, 66}_2 ∧ b^{2, 66}_1 ∧ b^{2, 66}_0 ∧ true) c in CNF: c -b^{2, 66}_2 ∨ -b^{2, 66}_1 ∨ -b^{2, 66}_0 ∨ false c in DIMACS: -4844 -4845 -4846 0 c i = 67 c -2+1 --> -1 c ( b^{2, 67}_2 ∧ b^{2, 67}_1 ∧ -b^{2, 67}_0 ∧ p_134) -> ( b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ b^{2, 68}_0) c in CNF: c -b^{2, 67}_2 ∨ -b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ -p_134 ∨ b^{2, 68}_2 c -b^{2, 67}_2 ∨ -b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ -p_134 ∨ -b^{2, 68}_1 c -b^{2, 67}_2 ∨ -b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ -p_134 ∨ b^{2, 68}_0 c in DIMACS: -4847 -4848 4849 -134 4850 0 -4847 -4848 4849 -134 -4851 0 -4847 -4848 4849 -134 4852 0 c -1+1 --> 0 c ( b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ b^{2, 67}_0 ∧ p_134) -> (-b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ -b^{2, 68}_0) c in CNF: c -b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ -p_134 ∨ -b^{2, 68}_2 c -b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ -p_134 ∨ -b^{2, 68}_1 c -b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ -p_134 ∨ -b^{2, 68}_0 c in DIMACS: -4847 4848 -4849 -134 -4850 0 -4847 4848 -4849 -134 -4851 0 -4847 4848 -4849 -134 -4852 0 c 0+1 --> 1 c (-b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ -b^{2, 67}_0 ∧ p_134) -> (-b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ b^{2, 68}_0) c in CNF: c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ -p_134 ∨ -b^{2, 68}_2 c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ -p_134 ∨ -b^{2, 68}_1 c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ -p_134 ∨ b^{2, 68}_0 c in DIMACS: 4847 4848 4849 -134 -4850 0 4847 4848 4849 -134 -4851 0 4847 4848 4849 -134 4852 0 c 1+1 --> 2 c (-b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ b^{2, 67}_0 ∧ p_134) -> (-b^{2, 68}_2 ∧ b^{2, 68}_1 ∧ -b^{2, 68}_0) c in CNF: c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ -p_134 ∨ -b^{2, 68}_2 c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ -p_134 ∨ b^{2, 68}_1 c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ -p_134 ∨ -b^{2, 68}_0 c in DIMACS: 4847 4848 -4849 -134 -4850 0 4847 4848 -4849 -134 4851 0 4847 4848 -4849 -134 -4852 0 c 2+1 --> break c (-b^{2, 67}_2 ∧ b^{2, 67}_1 ∧ -b^{2, 67}_0 ∧ p_134) -> break c in CNF: c b^{2, 67}_2 ∨ -b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ -p_134 ∨ break c in DIMACS: 4847 -4848 4849 -134 1162 0 c 2-1 --> 1 c (-b^{2, 67}_2 ∧ b^{2, 67}_1 ∧ -b^{2, 67}_0 ∧ -p_134) -> (-b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ b^{2, 68}_0) c in CNF: c b^{2, 67}_2 ∨ -b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ p_134 ∨ -b^{2, 68}_2 c b^{2, 67}_2 ∨ -b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ p_134 ∨ -b^{2, 68}_1 c b^{2, 67}_2 ∨ -b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ p_134 ∨ b^{2, 68}_0 c in DIMACS: 4847 -4848 4849 134 -4850 0 4847 -4848 4849 134 -4851 0 4847 -4848 4849 134 4852 0 c 1-1 --> 0 c (-b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ b^{2, 67}_0 ∧ -p_134) -> (-b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ -b^{2, 68}_0) c in CNF: c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ p_134 ∨ -b^{2, 68}_2 c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ p_134 ∨ -b^{2, 68}_1 c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ p_134 ∨ -b^{2, 68}_0 c in DIMACS: 4847 4848 -4849 134 -4850 0 4847 4848 -4849 134 -4851 0 4847 4848 -4849 134 -4852 0 c 0-1 --> -1 c (-b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ -b^{2, 67}_0 ∧ -p_134) -> ( b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ b^{2, 68}_0) c in CNF: c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ p_134 ∨ b^{2, 68}_2 c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ p_134 ∨ -b^{2, 68}_1 c b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ p_134 ∨ b^{2, 68}_0 c in DIMACS: 4847 4848 4849 134 4850 0 4847 4848 4849 134 -4851 0 4847 4848 4849 134 4852 0 c -1-1 --> -2 c ( b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ b^{2, 67}_0 ∧ -p_134) -> ( b^{2, 68}_2 ∧ b^{2, 68}_1 ∧ -b^{2, 68}_0) c in CNF: c -b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ p_134 ∨ b^{2, 68}_2 c -b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ p_134 ∨ b^{2, 68}_1 c -b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ p_134 ∨ -b^{2, 68}_0 c in DIMACS: -4847 4848 -4849 134 4850 0 -4847 4848 -4849 134 4851 0 -4847 4848 -4849 134 -4852 0 c -2-1 --> break c ( b^{2, 67}_2 ∧ b^{2, 67}_1 ∧ -b^{2, 67}_0 ∧ -p_134) -> break c in CNF: c -b^{2, 67}_2 ∨ -b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ p_134 ∨ break c in DIMACS: -4847 -4848 4849 134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 67}_2 ∧ -b^{2, 67}_1 ∧ -b^{2, 67}_0 ∧ true) c in CNF: c -b^{2, 67}_2 ∨ b^{2, 67}_1 ∨ b^{2, 67}_0 ∨ false c in DIMACS: -4847 4848 4849 0 c 3 does not represent an automaton state. c -(-b^{2, 67}_2 ∧ b^{2, 67}_1 ∧ b^{2, 67}_0 ∧ true) c in CNF: c b^{2, 67}_2 ∨ -b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ false c in DIMACS: 4847 -4848 -4849 0 c -3 does not represent an automaton state. c -( b^{2, 67}_2 ∧ b^{2, 67}_1 ∧ b^{2, 67}_0 ∧ true) c in CNF: c -b^{2, 67}_2 ∨ -b^{2, 67}_1 ∨ -b^{2, 67}_0 ∨ false c in DIMACS: -4847 -4848 -4849 0 c i = 68 c -2+1 --> -1 c ( b^{2, 68}_2 ∧ b^{2, 68}_1 ∧ -b^{2, 68}_0 ∧ p_136) -> ( b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ b^{2, 69}_0) c in CNF: c -b^{2, 68}_2 ∨ -b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ -p_136 ∨ b^{2, 69}_2 c -b^{2, 68}_2 ∨ -b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ -p_136 ∨ -b^{2, 69}_1 c -b^{2, 68}_2 ∨ -b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ -p_136 ∨ b^{2, 69}_0 c in DIMACS: -4850 -4851 4852 -136 4853 0 -4850 -4851 4852 -136 -4854 0 -4850 -4851 4852 -136 4855 0 c -1+1 --> 0 c ( b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ b^{2, 68}_0 ∧ p_136) -> (-b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ -b^{2, 69}_0) c in CNF: c -b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ -p_136 ∨ -b^{2, 69}_2 c -b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ -p_136 ∨ -b^{2, 69}_1 c -b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ -p_136 ∨ -b^{2, 69}_0 c in DIMACS: -4850 4851 -4852 -136 -4853 0 -4850 4851 -4852 -136 -4854 0 -4850 4851 -4852 -136 -4855 0 c 0+1 --> 1 c (-b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ -b^{2, 68}_0 ∧ p_136) -> (-b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ b^{2, 69}_0) c in CNF: c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ -p_136 ∨ -b^{2, 69}_2 c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ -p_136 ∨ -b^{2, 69}_1 c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ -p_136 ∨ b^{2, 69}_0 c in DIMACS: 4850 4851 4852 -136 -4853 0 4850 4851 4852 -136 -4854 0 4850 4851 4852 -136 4855 0 c 1+1 --> 2 c (-b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ b^{2, 68}_0 ∧ p_136) -> (-b^{2, 69}_2 ∧ b^{2, 69}_1 ∧ -b^{2, 69}_0) c in CNF: c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ -p_136 ∨ -b^{2, 69}_2 c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ -p_136 ∨ b^{2, 69}_1 c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ -p_136 ∨ -b^{2, 69}_0 c in DIMACS: 4850 4851 -4852 -136 -4853 0 4850 4851 -4852 -136 4854 0 4850 4851 -4852 -136 -4855 0 c 2+1 --> break c (-b^{2, 68}_2 ∧ b^{2, 68}_1 ∧ -b^{2, 68}_0 ∧ p_136) -> break c in CNF: c b^{2, 68}_2 ∨ -b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ -p_136 ∨ break c in DIMACS: 4850 -4851 4852 -136 1162 0 c 2-1 --> 1 c (-b^{2, 68}_2 ∧ b^{2, 68}_1 ∧ -b^{2, 68}_0 ∧ -p_136) -> (-b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ b^{2, 69}_0) c in CNF: c b^{2, 68}_2 ∨ -b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ p_136 ∨ -b^{2, 69}_2 c b^{2, 68}_2 ∨ -b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ p_136 ∨ -b^{2, 69}_1 c b^{2, 68}_2 ∨ -b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ p_136 ∨ b^{2, 69}_0 c in DIMACS: 4850 -4851 4852 136 -4853 0 4850 -4851 4852 136 -4854 0 4850 -4851 4852 136 4855 0 c 1-1 --> 0 c (-b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ b^{2, 68}_0 ∧ -p_136) -> (-b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ -b^{2, 69}_0) c in CNF: c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ p_136 ∨ -b^{2, 69}_2 c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ p_136 ∨ -b^{2, 69}_1 c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ p_136 ∨ -b^{2, 69}_0 c in DIMACS: 4850 4851 -4852 136 -4853 0 4850 4851 -4852 136 -4854 0 4850 4851 -4852 136 -4855 0 c 0-1 --> -1 c (-b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ -b^{2, 68}_0 ∧ -p_136) -> ( b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ b^{2, 69}_0) c in CNF: c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ p_136 ∨ b^{2, 69}_2 c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ p_136 ∨ -b^{2, 69}_1 c b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ p_136 ∨ b^{2, 69}_0 c in DIMACS: 4850 4851 4852 136 4853 0 4850 4851 4852 136 -4854 0 4850 4851 4852 136 4855 0 c -1-1 --> -2 c ( b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ b^{2, 68}_0 ∧ -p_136) -> ( b^{2, 69}_2 ∧ b^{2, 69}_1 ∧ -b^{2, 69}_0) c in CNF: c -b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ p_136 ∨ b^{2, 69}_2 c -b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ p_136 ∨ b^{2, 69}_1 c -b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ p_136 ∨ -b^{2, 69}_0 c in DIMACS: -4850 4851 -4852 136 4853 0 -4850 4851 -4852 136 4854 0 -4850 4851 -4852 136 -4855 0 c -2-1 --> break c ( b^{2, 68}_2 ∧ b^{2, 68}_1 ∧ -b^{2, 68}_0 ∧ -p_136) -> break c in CNF: c -b^{2, 68}_2 ∨ -b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ p_136 ∨ break c in DIMACS: -4850 -4851 4852 136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 68}_2 ∧ -b^{2, 68}_1 ∧ -b^{2, 68}_0 ∧ true) c in CNF: c -b^{2, 68}_2 ∨ b^{2, 68}_1 ∨ b^{2, 68}_0 ∨ false c in DIMACS: -4850 4851 4852 0 c 3 does not represent an automaton state. c -(-b^{2, 68}_2 ∧ b^{2, 68}_1 ∧ b^{2, 68}_0 ∧ true) c in CNF: c b^{2, 68}_2 ∨ -b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ false c in DIMACS: 4850 -4851 -4852 0 c -3 does not represent an automaton state. c -( b^{2, 68}_2 ∧ b^{2, 68}_1 ∧ b^{2, 68}_0 ∧ true) c in CNF: c -b^{2, 68}_2 ∨ -b^{2, 68}_1 ∨ -b^{2, 68}_0 ∨ false c in DIMACS: -4850 -4851 -4852 0 c i = 69 c -2+1 --> -1 c ( b^{2, 69}_2 ∧ b^{2, 69}_1 ∧ -b^{2, 69}_0 ∧ p_138) -> ( b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ b^{2, 70}_0) c in CNF: c -b^{2, 69}_2 ∨ -b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ -p_138 ∨ b^{2, 70}_2 c -b^{2, 69}_2 ∨ -b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ -p_138 ∨ -b^{2, 70}_1 c -b^{2, 69}_2 ∨ -b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ -p_138 ∨ b^{2, 70}_0 c in DIMACS: -4853 -4854 4855 -138 4856 0 -4853 -4854 4855 -138 -4857 0 -4853 -4854 4855 -138 4858 0 c -1+1 --> 0 c ( b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ b^{2, 69}_0 ∧ p_138) -> (-b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ -b^{2, 70}_0) c in CNF: c -b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ -p_138 ∨ -b^{2, 70}_2 c -b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ -p_138 ∨ -b^{2, 70}_1 c -b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ -p_138 ∨ -b^{2, 70}_0 c in DIMACS: -4853 4854 -4855 -138 -4856 0 -4853 4854 -4855 -138 -4857 0 -4853 4854 -4855 -138 -4858 0 c 0+1 --> 1 c (-b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ -b^{2, 69}_0 ∧ p_138) -> (-b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ b^{2, 70}_0) c in CNF: c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ -p_138 ∨ -b^{2, 70}_2 c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ -p_138 ∨ -b^{2, 70}_1 c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ -p_138 ∨ b^{2, 70}_0 c in DIMACS: 4853 4854 4855 -138 -4856 0 4853 4854 4855 -138 -4857 0 4853 4854 4855 -138 4858 0 c 1+1 --> 2 c (-b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ b^{2, 69}_0 ∧ p_138) -> (-b^{2, 70}_2 ∧ b^{2, 70}_1 ∧ -b^{2, 70}_0) c in CNF: c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ -p_138 ∨ -b^{2, 70}_2 c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ -p_138 ∨ b^{2, 70}_1 c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ -p_138 ∨ -b^{2, 70}_0 c in DIMACS: 4853 4854 -4855 -138 -4856 0 4853 4854 -4855 -138 4857 0 4853 4854 -4855 -138 -4858 0 c 2+1 --> break c (-b^{2, 69}_2 ∧ b^{2, 69}_1 ∧ -b^{2, 69}_0 ∧ p_138) -> break c in CNF: c b^{2, 69}_2 ∨ -b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ -p_138 ∨ break c in DIMACS: 4853 -4854 4855 -138 1162 0 c 2-1 --> 1 c (-b^{2, 69}_2 ∧ b^{2, 69}_1 ∧ -b^{2, 69}_0 ∧ -p_138) -> (-b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ b^{2, 70}_0) c in CNF: c b^{2, 69}_2 ∨ -b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ p_138 ∨ -b^{2, 70}_2 c b^{2, 69}_2 ∨ -b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ p_138 ∨ -b^{2, 70}_1 c b^{2, 69}_2 ∨ -b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ p_138 ∨ b^{2, 70}_0 c in DIMACS: 4853 -4854 4855 138 -4856 0 4853 -4854 4855 138 -4857 0 4853 -4854 4855 138 4858 0 c 1-1 --> 0 c (-b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ b^{2, 69}_0 ∧ -p_138) -> (-b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ -b^{2, 70}_0) c in CNF: c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ p_138 ∨ -b^{2, 70}_2 c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ p_138 ∨ -b^{2, 70}_1 c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ p_138 ∨ -b^{2, 70}_0 c in DIMACS: 4853 4854 -4855 138 -4856 0 4853 4854 -4855 138 -4857 0 4853 4854 -4855 138 -4858 0 c 0-1 --> -1 c (-b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ -b^{2, 69}_0 ∧ -p_138) -> ( b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ b^{2, 70}_0) c in CNF: c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ p_138 ∨ b^{2, 70}_2 c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ p_138 ∨ -b^{2, 70}_1 c b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ p_138 ∨ b^{2, 70}_0 c in DIMACS: 4853 4854 4855 138 4856 0 4853 4854 4855 138 -4857 0 4853 4854 4855 138 4858 0 c -1-1 --> -2 c ( b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ b^{2, 69}_0 ∧ -p_138) -> ( b^{2, 70}_2 ∧ b^{2, 70}_1 ∧ -b^{2, 70}_0) c in CNF: c -b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ p_138 ∨ b^{2, 70}_2 c -b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ p_138 ∨ b^{2, 70}_1 c -b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ p_138 ∨ -b^{2, 70}_0 c in DIMACS: -4853 4854 -4855 138 4856 0 -4853 4854 -4855 138 4857 0 -4853 4854 -4855 138 -4858 0 c -2-1 --> break c ( b^{2, 69}_2 ∧ b^{2, 69}_1 ∧ -b^{2, 69}_0 ∧ -p_138) -> break c in CNF: c -b^{2, 69}_2 ∨ -b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ p_138 ∨ break c in DIMACS: -4853 -4854 4855 138 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 69}_2 ∧ -b^{2, 69}_1 ∧ -b^{2, 69}_0 ∧ true) c in CNF: c -b^{2, 69}_2 ∨ b^{2, 69}_1 ∨ b^{2, 69}_0 ∨ false c in DIMACS: -4853 4854 4855 0 c 3 does not represent an automaton state. c -(-b^{2, 69}_2 ∧ b^{2, 69}_1 ∧ b^{2, 69}_0 ∧ true) c in CNF: c b^{2, 69}_2 ∨ -b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ false c in DIMACS: 4853 -4854 -4855 0 c -3 does not represent an automaton state. c -( b^{2, 69}_2 ∧ b^{2, 69}_1 ∧ b^{2, 69}_0 ∧ true) c in CNF: c -b^{2, 69}_2 ∨ -b^{2, 69}_1 ∨ -b^{2, 69}_0 ∨ false c in DIMACS: -4853 -4854 -4855 0 c i = 70 c -2+1 --> -1 c ( b^{2, 70}_2 ∧ b^{2, 70}_1 ∧ -b^{2, 70}_0 ∧ p_140) -> ( b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ b^{2, 71}_0) c in CNF: c -b^{2, 70}_2 ∨ -b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ -p_140 ∨ b^{2, 71}_2 c -b^{2, 70}_2 ∨ -b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ -p_140 ∨ -b^{2, 71}_1 c -b^{2, 70}_2 ∨ -b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ -p_140 ∨ b^{2, 71}_0 c in DIMACS: -4856 -4857 4858 -140 4859 0 -4856 -4857 4858 -140 -4860 0 -4856 -4857 4858 -140 4861 0 c -1+1 --> 0 c ( b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ b^{2, 70}_0 ∧ p_140) -> (-b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ -b^{2, 71}_0) c in CNF: c -b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ -p_140 ∨ -b^{2, 71}_2 c -b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ -p_140 ∨ -b^{2, 71}_1 c -b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ -p_140 ∨ -b^{2, 71}_0 c in DIMACS: -4856 4857 -4858 -140 -4859 0 -4856 4857 -4858 -140 -4860 0 -4856 4857 -4858 -140 -4861 0 c 0+1 --> 1 c (-b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ -b^{2, 70}_0 ∧ p_140) -> (-b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ b^{2, 71}_0) c in CNF: c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ -p_140 ∨ -b^{2, 71}_2 c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ -p_140 ∨ -b^{2, 71}_1 c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ -p_140 ∨ b^{2, 71}_0 c in DIMACS: 4856 4857 4858 -140 -4859 0 4856 4857 4858 -140 -4860 0 4856 4857 4858 -140 4861 0 c 1+1 --> 2 c (-b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ b^{2, 70}_0 ∧ p_140) -> (-b^{2, 71}_2 ∧ b^{2, 71}_1 ∧ -b^{2, 71}_0) c in CNF: c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ -p_140 ∨ -b^{2, 71}_2 c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ -p_140 ∨ b^{2, 71}_1 c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ -p_140 ∨ -b^{2, 71}_0 c in DIMACS: 4856 4857 -4858 -140 -4859 0 4856 4857 -4858 -140 4860 0 4856 4857 -4858 -140 -4861 0 c 2+1 --> break c (-b^{2, 70}_2 ∧ b^{2, 70}_1 ∧ -b^{2, 70}_0 ∧ p_140) -> break c in CNF: c b^{2, 70}_2 ∨ -b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ -p_140 ∨ break c in DIMACS: 4856 -4857 4858 -140 1162 0 c 2-1 --> 1 c (-b^{2, 70}_2 ∧ b^{2, 70}_1 ∧ -b^{2, 70}_0 ∧ -p_140) -> (-b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ b^{2, 71}_0) c in CNF: c b^{2, 70}_2 ∨ -b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ p_140 ∨ -b^{2, 71}_2 c b^{2, 70}_2 ∨ -b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ p_140 ∨ -b^{2, 71}_1 c b^{2, 70}_2 ∨ -b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ p_140 ∨ b^{2, 71}_0 c in DIMACS: 4856 -4857 4858 140 -4859 0 4856 -4857 4858 140 -4860 0 4856 -4857 4858 140 4861 0 c 1-1 --> 0 c (-b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ b^{2, 70}_0 ∧ -p_140) -> (-b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ -b^{2, 71}_0) c in CNF: c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ p_140 ∨ -b^{2, 71}_2 c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ p_140 ∨ -b^{2, 71}_1 c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ p_140 ∨ -b^{2, 71}_0 c in DIMACS: 4856 4857 -4858 140 -4859 0 4856 4857 -4858 140 -4860 0 4856 4857 -4858 140 -4861 0 c 0-1 --> -1 c (-b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ -b^{2, 70}_0 ∧ -p_140) -> ( b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ b^{2, 71}_0) c in CNF: c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ p_140 ∨ b^{2, 71}_2 c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ p_140 ∨ -b^{2, 71}_1 c b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ p_140 ∨ b^{2, 71}_0 c in DIMACS: 4856 4857 4858 140 4859 0 4856 4857 4858 140 -4860 0 4856 4857 4858 140 4861 0 c -1-1 --> -2 c ( b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ b^{2, 70}_0 ∧ -p_140) -> ( b^{2, 71}_2 ∧ b^{2, 71}_1 ∧ -b^{2, 71}_0) c in CNF: c -b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ p_140 ∨ b^{2, 71}_2 c -b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ p_140 ∨ b^{2, 71}_1 c -b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ p_140 ∨ -b^{2, 71}_0 c in DIMACS: -4856 4857 -4858 140 4859 0 -4856 4857 -4858 140 4860 0 -4856 4857 -4858 140 -4861 0 c -2-1 --> break c ( b^{2, 70}_2 ∧ b^{2, 70}_1 ∧ -b^{2, 70}_0 ∧ -p_140) -> break c in CNF: c -b^{2, 70}_2 ∨ -b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ p_140 ∨ break c in DIMACS: -4856 -4857 4858 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 70}_2 ∧ -b^{2, 70}_1 ∧ -b^{2, 70}_0 ∧ true) c in CNF: c -b^{2, 70}_2 ∨ b^{2, 70}_1 ∨ b^{2, 70}_0 ∨ false c in DIMACS: -4856 4857 4858 0 c 3 does not represent an automaton state. c -(-b^{2, 70}_2 ∧ b^{2, 70}_1 ∧ b^{2, 70}_0 ∧ true) c in CNF: c b^{2, 70}_2 ∨ -b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ false c in DIMACS: 4856 -4857 -4858 0 c -3 does not represent an automaton state. c -( b^{2, 70}_2 ∧ b^{2, 70}_1 ∧ b^{2, 70}_0 ∧ true) c in CNF: c -b^{2, 70}_2 ∨ -b^{2, 70}_1 ∨ -b^{2, 70}_0 ∨ false c in DIMACS: -4856 -4857 -4858 0 c i = 71 c -2+1 --> -1 c ( b^{2, 71}_2 ∧ b^{2, 71}_1 ∧ -b^{2, 71}_0 ∧ p_142) -> ( b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ b^{2, 72}_0) c in CNF: c -b^{2, 71}_2 ∨ -b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ -p_142 ∨ b^{2, 72}_2 c -b^{2, 71}_2 ∨ -b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ -p_142 ∨ -b^{2, 72}_1 c -b^{2, 71}_2 ∨ -b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ -p_142 ∨ b^{2, 72}_0 c in DIMACS: -4859 -4860 4861 -142 4862 0 -4859 -4860 4861 -142 -4863 0 -4859 -4860 4861 -142 4864 0 c -1+1 --> 0 c ( b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ b^{2, 71}_0 ∧ p_142) -> (-b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ -b^{2, 72}_0) c in CNF: c -b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ -p_142 ∨ -b^{2, 72}_2 c -b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ -p_142 ∨ -b^{2, 72}_1 c -b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ -p_142 ∨ -b^{2, 72}_0 c in DIMACS: -4859 4860 -4861 -142 -4862 0 -4859 4860 -4861 -142 -4863 0 -4859 4860 -4861 -142 -4864 0 c 0+1 --> 1 c (-b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ -b^{2, 71}_0 ∧ p_142) -> (-b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ b^{2, 72}_0) c in CNF: c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ -p_142 ∨ -b^{2, 72}_2 c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ -p_142 ∨ -b^{2, 72}_1 c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ -p_142 ∨ b^{2, 72}_0 c in DIMACS: 4859 4860 4861 -142 -4862 0 4859 4860 4861 -142 -4863 0 4859 4860 4861 -142 4864 0 c 1+1 --> 2 c (-b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ b^{2, 71}_0 ∧ p_142) -> (-b^{2, 72}_2 ∧ b^{2, 72}_1 ∧ -b^{2, 72}_0) c in CNF: c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ -p_142 ∨ -b^{2, 72}_2 c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ -p_142 ∨ b^{2, 72}_1 c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ -p_142 ∨ -b^{2, 72}_0 c in DIMACS: 4859 4860 -4861 -142 -4862 0 4859 4860 -4861 -142 4863 0 4859 4860 -4861 -142 -4864 0 c 2+1 --> break c (-b^{2, 71}_2 ∧ b^{2, 71}_1 ∧ -b^{2, 71}_0 ∧ p_142) -> break c in CNF: c b^{2, 71}_2 ∨ -b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ -p_142 ∨ break c in DIMACS: 4859 -4860 4861 -142 1162 0 c 2-1 --> 1 c (-b^{2, 71}_2 ∧ b^{2, 71}_1 ∧ -b^{2, 71}_0 ∧ -p_142) -> (-b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ b^{2, 72}_0) c in CNF: c b^{2, 71}_2 ∨ -b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ p_142 ∨ -b^{2, 72}_2 c b^{2, 71}_2 ∨ -b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ p_142 ∨ -b^{2, 72}_1 c b^{2, 71}_2 ∨ -b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ p_142 ∨ b^{2, 72}_0 c in DIMACS: 4859 -4860 4861 142 -4862 0 4859 -4860 4861 142 -4863 0 4859 -4860 4861 142 4864 0 c 1-1 --> 0 c (-b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ b^{2, 71}_0 ∧ -p_142) -> (-b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ -b^{2, 72}_0) c in CNF: c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ p_142 ∨ -b^{2, 72}_2 c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ p_142 ∨ -b^{2, 72}_1 c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ p_142 ∨ -b^{2, 72}_0 c in DIMACS: 4859 4860 -4861 142 -4862 0 4859 4860 -4861 142 -4863 0 4859 4860 -4861 142 -4864 0 c 0-1 --> -1 c (-b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ -b^{2, 71}_0 ∧ -p_142) -> ( b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ b^{2, 72}_0) c in CNF: c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ p_142 ∨ b^{2, 72}_2 c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ p_142 ∨ -b^{2, 72}_1 c b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ p_142 ∨ b^{2, 72}_0 c in DIMACS: 4859 4860 4861 142 4862 0 4859 4860 4861 142 -4863 0 4859 4860 4861 142 4864 0 c -1-1 --> -2 c ( b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ b^{2, 71}_0 ∧ -p_142) -> ( b^{2, 72}_2 ∧ b^{2, 72}_1 ∧ -b^{2, 72}_0) c in CNF: c -b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ p_142 ∨ b^{2, 72}_2 c -b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ p_142 ∨ b^{2, 72}_1 c -b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ p_142 ∨ -b^{2, 72}_0 c in DIMACS: -4859 4860 -4861 142 4862 0 -4859 4860 -4861 142 4863 0 -4859 4860 -4861 142 -4864 0 c -2-1 --> break c ( b^{2, 71}_2 ∧ b^{2, 71}_1 ∧ -b^{2, 71}_0 ∧ -p_142) -> break c in CNF: c -b^{2, 71}_2 ∨ -b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ p_142 ∨ break c in DIMACS: -4859 -4860 4861 142 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 71}_2 ∧ -b^{2, 71}_1 ∧ -b^{2, 71}_0 ∧ true) c in CNF: c -b^{2, 71}_2 ∨ b^{2, 71}_1 ∨ b^{2, 71}_0 ∨ false c in DIMACS: -4859 4860 4861 0 c 3 does not represent an automaton state. c -(-b^{2, 71}_2 ∧ b^{2, 71}_1 ∧ b^{2, 71}_0 ∧ true) c in CNF: c b^{2, 71}_2 ∨ -b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ false c in DIMACS: 4859 -4860 -4861 0 c -3 does not represent an automaton state. c -( b^{2, 71}_2 ∧ b^{2, 71}_1 ∧ b^{2, 71}_0 ∧ true) c in CNF: c -b^{2, 71}_2 ∨ -b^{2, 71}_1 ∨ -b^{2, 71}_0 ∨ false c in DIMACS: -4859 -4860 -4861 0 c i = 72 c -2+1 --> -1 c ( b^{2, 72}_2 ∧ b^{2, 72}_1 ∧ -b^{2, 72}_0 ∧ p_144) -> ( b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ b^{2, 73}_0) c in CNF: c -b^{2, 72}_2 ∨ -b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ -p_144 ∨ b^{2, 73}_2 c -b^{2, 72}_2 ∨ -b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ -p_144 ∨ -b^{2, 73}_1 c -b^{2, 72}_2 ∨ -b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ -p_144 ∨ b^{2, 73}_0 c in DIMACS: -4862 -4863 4864 -144 4865 0 -4862 -4863 4864 -144 -4866 0 -4862 -4863 4864 -144 4867 0 c -1+1 --> 0 c ( b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ b^{2, 72}_0 ∧ p_144) -> (-b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ -b^{2, 73}_0) c in CNF: c -b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ -p_144 ∨ -b^{2, 73}_2 c -b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ -p_144 ∨ -b^{2, 73}_1 c -b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ -p_144 ∨ -b^{2, 73}_0 c in DIMACS: -4862 4863 -4864 -144 -4865 0 -4862 4863 -4864 -144 -4866 0 -4862 4863 -4864 -144 -4867 0 c 0+1 --> 1 c (-b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ -b^{2, 72}_0 ∧ p_144) -> (-b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ b^{2, 73}_0) c in CNF: c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ -p_144 ∨ -b^{2, 73}_2 c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ -p_144 ∨ -b^{2, 73}_1 c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ -p_144 ∨ b^{2, 73}_0 c in DIMACS: 4862 4863 4864 -144 -4865 0 4862 4863 4864 -144 -4866 0 4862 4863 4864 -144 4867 0 c 1+1 --> 2 c (-b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ b^{2, 72}_0 ∧ p_144) -> (-b^{2, 73}_2 ∧ b^{2, 73}_1 ∧ -b^{2, 73}_0) c in CNF: c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ -p_144 ∨ -b^{2, 73}_2 c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ -p_144 ∨ b^{2, 73}_1 c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ -p_144 ∨ -b^{2, 73}_0 c in DIMACS: 4862 4863 -4864 -144 -4865 0 4862 4863 -4864 -144 4866 0 4862 4863 -4864 -144 -4867 0 c 2+1 --> break c (-b^{2, 72}_2 ∧ b^{2, 72}_1 ∧ -b^{2, 72}_0 ∧ p_144) -> break c in CNF: c b^{2, 72}_2 ∨ -b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ -p_144 ∨ break c in DIMACS: 4862 -4863 4864 -144 1162 0 c 2-1 --> 1 c (-b^{2, 72}_2 ∧ b^{2, 72}_1 ∧ -b^{2, 72}_0 ∧ -p_144) -> (-b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ b^{2, 73}_0) c in CNF: c b^{2, 72}_2 ∨ -b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ p_144 ∨ -b^{2, 73}_2 c b^{2, 72}_2 ∨ -b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ p_144 ∨ -b^{2, 73}_1 c b^{2, 72}_2 ∨ -b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ p_144 ∨ b^{2, 73}_0 c in DIMACS: 4862 -4863 4864 144 -4865 0 4862 -4863 4864 144 -4866 0 4862 -4863 4864 144 4867 0 c 1-1 --> 0 c (-b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ b^{2, 72}_0 ∧ -p_144) -> (-b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ -b^{2, 73}_0) c in CNF: c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ p_144 ∨ -b^{2, 73}_2 c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ p_144 ∨ -b^{2, 73}_1 c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ p_144 ∨ -b^{2, 73}_0 c in DIMACS: 4862 4863 -4864 144 -4865 0 4862 4863 -4864 144 -4866 0 4862 4863 -4864 144 -4867 0 c 0-1 --> -1 c (-b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ -b^{2, 72}_0 ∧ -p_144) -> ( b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ b^{2, 73}_0) c in CNF: c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ p_144 ∨ b^{2, 73}_2 c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ p_144 ∨ -b^{2, 73}_1 c b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ p_144 ∨ b^{2, 73}_0 c in DIMACS: 4862 4863 4864 144 4865 0 4862 4863 4864 144 -4866 0 4862 4863 4864 144 4867 0 c -1-1 --> -2 c ( b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ b^{2, 72}_0 ∧ -p_144) -> ( b^{2, 73}_2 ∧ b^{2, 73}_1 ∧ -b^{2, 73}_0) c in CNF: c -b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ p_144 ∨ b^{2, 73}_2 c -b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ p_144 ∨ b^{2, 73}_1 c -b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ p_144 ∨ -b^{2, 73}_0 c in DIMACS: -4862 4863 -4864 144 4865 0 -4862 4863 -4864 144 4866 0 -4862 4863 -4864 144 -4867 0 c -2-1 --> break c ( b^{2, 72}_2 ∧ b^{2, 72}_1 ∧ -b^{2, 72}_0 ∧ -p_144) -> break c in CNF: c -b^{2, 72}_2 ∨ -b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ p_144 ∨ break c in DIMACS: -4862 -4863 4864 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 72}_2 ∧ -b^{2, 72}_1 ∧ -b^{2, 72}_0 ∧ true) c in CNF: c -b^{2, 72}_2 ∨ b^{2, 72}_1 ∨ b^{2, 72}_0 ∨ false c in DIMACS: -4862 4863 4864 0 c 3 does not represent an automaton state. c -(-b^{2, 72}_2 ∧ b^{2, 72}_1 ∧ b^{2, 72}_0 ∧ true) c in CNF: c b^{2, 72}_2 ∨ -b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ false c in DIMACS: 4862 -4863 -4864 0 c -3 does not represent an automaton state. c -( b^{2, 72}_2 ∧ b^{2, 72}_1 ∧ b^{2, 72}_0 ∧ true) c in CNF: c -b^{2, 72}_2 ∨ -b^{2, 72}_1 ∨ -b^{2, 72}_0 ∨ false c in DIMACS: -4862 -4863 -4864 0 c i = 73 c -2+1 --> -1 c ( b^{2, 73}_2 ∧ b^{2, 73}_1 ∧ -b^{2, 73}_0 ∧ p_146) -> ( b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ b^{2, 74}_0) c in CNF: c -b^{2, 73}_2 ∨ -b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ -p_146 ∨ b^{2, 74}_2 c -b^{2, 73}_2 ∨ -b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ -p_146 ∨ -b^{2, 74}_1 c -b^{2, 73}_2 ∨ -b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ -p_146 ∨ b^{2, 74}_0 c in DIMACS: -4865 -4866 4867 -146 4868 0 -4865 -4866 4867 -146 -4869 0 -4865 -4866 4867 -146 4870 0 c -1+1 --> 0 c ( b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ b^{2, 73}_0 ∧ p_146) -> (-b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ -b^{2, 74}_0) c in CNF: c -b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ -p_146 ∨ -b^{2, 74}_2 c -b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ -p_146 ∨ -b^{2, 74}_1 c -b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ -p_146 ∨ -b^{2, 74}_0 c in DIMACS: -4865 4866 -4867 -146 -4868 0 -4865 4866 -4867 -146 -4869 0 -4865 4866 -4867 -146 -4870 0 c 0+1 --> 1 c (-b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ -b^{2, 73}_0 ∧ p_146) -> (-b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ b^{2, 74}_0) c in CNF: c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ -p_146 ∨ -b^{2, 74}_2 c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ -p_146 ∨ -b^{2, 74}_1 c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ -p_146 ∨ b^{2, 74}_0 c in DIMACS: 4865 4866 4867 -146 -4868 0 4865 4866 4867 -146 -4869 0 4865 4866 4867 -146 4870 0 c 1+1 --> 2 c (-b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ b^{2, 73}_0 ∧ p_146) -> (-b^{2, 74}_2 ∧ b^{2, 74}_1 ∧ -b^{2, 74}_0) c in CNF: c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ -p_146 ∨ -b^{2, 74}_2 c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ -p_146 ∨ b^{2, 74}_1 c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ -p_146 ∨ -b^{2, 74}_0 c in DIMACS: 4865 4866 -4867 -146 -4868 0 4865 4866 -4867 -146 4869 0 4865 4866 -4867 -146 -4870 0 c 2+1 --> break c (-b^{2, 73}_2 ∧ b^{2, 73}_1 ∧ -b^{2, 73}_0 ∧ p_146) -> break c in CNF: c b^{2, 73}_2 ∨ -b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ -p_146 ∨ break c in DIMACS: 4865 -4866 4867 -146 1162 0 c 2-1 --> 1 c (-b^{2, 73}_2 ∧ b^{2, 73}_1 ∧ -b^{2, 73}_0 ∧ -p_146) -> (-b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ b^{2, 74}_0) c in CNF: c b^{2, 73}_2 ∨ -b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ p_146 ∨ -b^{2, 74}_2 c b^{2, 73}_2 ∨ -b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ p_146 ∨ -b^{2, 74}_1 c b^{2, 73}_2 ∨ -b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ p_146 ∨ b^{2, 74}_0 c in DIMACS: 4865 -4866 4867 146 -4868 0 4865 -4866 4867 146 -4869 0 4865 -4866 4867 146 4870 0 c 1-1 --> 0 c (-b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ b^{2, 73}_0 ∧ -p_146) -> (-b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ -b^{2, 74}_0) c in CNF: c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ p_146 ∨ -b^{2, 74}_2 c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ p_146 ∨ -b^{2, 74}_1 c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ p_146 ∨ -b^{2, 74}_0 c in DIMACS: 4865 4866 -4867 146 -4868 0 4865 4866 -4867 146 -4869 0 4865 4866 -4867 146 -4870 0 c 0-1 --> -1 c (-b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ -b^{2, 73}_0 ∧ -p_146) -> ( b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ b^{2, 74}_0) c in CNF: c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ p_146 ∨ b^{2, 74}_2 c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ p_146 ∨ -b^{2, 74}_1 c b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ p_146 ∨ b^{2, 74}_0 c in DIMACS: 4865 4866 4867 146 4868 0 4865 4866 4867 146 -4869 0 4865 4866 4867 146 4870 0 c -1-1 --> -2 c ( b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ b^{2, 73}_0 ∧ -p_146) -> ( b^{2, 74}_2 ∧ b^{2, 74}_1 ∧ -b^{2, 74}_0) c in CNF: c -b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ p_146 ∨ b^{2, 74}_2 c -b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ p_146 ∨ b^{2, 74}_1 c -b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ p_146 ∨ -b^{2, 74}_0 c in DIMACS: -4865 4866 -4867 146 4868 0 -4865 4866 -4867 146 4869 0 -4865 4866 -4867 146 -4870 0 c -2-1 --> break c ( b^{2, 73}_2 ∧ b^{2, 73}_1 ∧ -b^{2, 73}_0 ∧ -p_146) -> break c in CNF: c -b^{2, 73}_2 ∨ -b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ p_146 ∨ break c in DIMACS: -4865 -4866 4867 146 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 73}_2 ∧ -b^{2, 73}_1 ∧ -b^{2, 73}_0 ∧ true) c in CNF: c -b^{2, 73}_2 ∨ b^{2, 73}_1 ∨ b^{2, 73}_0 ∨ false c in DIMACS: -4865 4866 4867 0 c 3 does not represent an automaton state. c -(-b^{2, 73}_2 ∧ b^{2, 73}_1 ∧ b^{2, 73}_0 ∧ true) c in CNF: c b^{2, 73}_2 ∨ -b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ false c in DIMACS: 4865 -4866 -4867 0 c -3 does not represent an automaton state. c -( b^{2, 73}_2 ∧ b^{2, 73}_1 ∧ b^{2, 73}_0 ∧ true) c in CNF: c -b^{2, 73}_2 ∨ -b^{2, 73}_1 ∨ -b^{2, 73}_0 ∨ false c in DIMACS: -4865 -4866 -4867 0 c i = 74 c -2+1 --> -1 c ( b^{2, 74}_2 ∧ b^{2, 74}_1 ∧ -b^{2, 74}_0 ∧ p_148) -> ( b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ b^{2, 75}_0) c in CNF: c -b^{2, 74}_2 ∨ -b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ -p_148 ∨ b^{2, 75}_2 c -b^{2, 74}_2 ∨ -b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ -p_148 ∨ -b^{2, 75}_1 c -b^{2, 74}_2 ∨ -b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ -p_148 ∨ b^{2, 75}_0 c in DIMACS: -4868 -4869 4870 -148 4871 0 -4868 -4869 4870 -148 -4872 0 -4868 -4869 4870 -148 4873 0 c -1+1 --> 0 c ( b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ b^{2, 74}_0 ∧ p_148) -> (-b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ -b^{2, 75}_0) c in CNF: c -b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ -p_148 ∨ -b^{2, 75}_2 c -b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ -p_148 ∨ -b^{2, 75}_1 c -b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ -p_148 ∨ -b^{2, 75}_0 c in DIMACS: -4868 4869 -4870 -148 -4871 0 -4868 4869 -4870 -148 -4872 0 -4868 4869 -4870 -148 -4873 0 c 0+1 --> 1 c (-b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ -b^{2, 74}_0 ∧ p_148) -> (-b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ b^{2, 75}_0) c in CNF: c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ -p_148 ∨ -b^{2, 75}_2 c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ -p_148 ∨ -b^{2, 75}_1 c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ -p_148 ∨ b^{2, 75}_0 c in DIMACS: 4868 4869 4870 -148 -4871 0 4868 4869 4870 -148 -4872 0 4868 4869 4870 -148 4873 0 c 1+1 --> 2 c (-b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ b^{2, 74}_0 ∧ p_148) -> (-b^{2, 75}_2 ∧ b^{2, 75}_1 ∧ -b^{2, 75}_0) c in CNF: c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ -p_148 ∨ -b^{2, 75}_2 c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ -p_148 ∨ b^{2, 75}_1 c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ -p_148 ∨ -b^{2, 75}_0 c in DIMACS: 4868 4869 -4870 -148 -4871 0 4868 4869 -4870 -148 4872 0 4868 4869 -4870 -148 -4873 0 c 2+1 --> break c (-b^{2, 74}_2 ∧ b^{2, 74}_1 ∧ -b^{2, 74}_0 ∧ p_148) -> break c in CNF: c b^{2, 74}_2 ∨ -b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ -p_148 ∨ break c in DIMACS: 4868 -4869 4870 -148 1162 0 c 2-1 --> 1 c (-b^{2, 74}_2 ∧ b^{2, 74}_1 ∧ -b^{2, 74}_0 ∧ -p_148) -> (-b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ b^{2, 75}_0) c in CNF: c b^{2, 74}_2 ∨ -b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ p_148 ∨ -b^{2, 75}_2 c b^{2, 74}_2 ∨ -b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ p_148 ∨ -b^{2, 75}_1 c b^{2, 74}_2 ∨ -b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ p_148 ∨ b^{2, 75}_0 c in DIMACS: 4868 -4869 4870 148 -4871 0 4868 -4869 4870 148 -4872 0 4868 -4869 4870 148 4873 0 c 1-1 --> 0 c (-b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ b^{2, 74}_0 ∧ -p_148) -> (-b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ -b^{2, 75}_0) c in CNF: c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ p_148 ∨ -b^{2, 75}_2 c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ p_148 ∨ -b^{2, 75}_1 c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ p_148 ∨ -b^{2, 75}_0 c in DIMACS: 4868 4869 -4870 148 -4871 0 4868 4869 -4870 148 -4872 0 4868 4869 -4870 148 -4873 0 c 0-1 --> -1 c (-b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ -b^{2, 74}_0 ∧ -p_148) -> ( b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ b^{2, 75}_0) c in CNF: c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ p_148 ∨ b^{2, 75}_2 c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ p_148 ∨ -b^{2, 75}_1 c b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ p_148 ∨ b^{2, 75}_0 c in DIMACS: 4868 4869 4870 148 4871 0 4868 4869 4870 148 -4872 0 4868 4869 4870 148 4873 0 c -1-1 --> -2 c ( b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ b^{2, 74}_0 ∧ -p_148) -> ( b^{2, 75}_2 ∧ b^{2, 75}_1 ∧ -b^{2, 75}_0) c in CNF: c -b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ p_148 ∨ b^{2, 75}_2 c -b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ p_148 ∨ b^{2, 75}_1 c -b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ p_148 ∨ -b^{2, 75}_0 c in DIMACS: -4868 4869 -4870 148 4871 0 -4868 4869 -4870 148 4872 0 -4868 4869 -4870 148 -4873 0 c -2-1 --> break c ( b^{2, 74}_2 ∧ b^{2, 74}_1 ∧ -b^{2, 74}_0 ∧ -p_148) -> break c in CNF: c -b^{2, 74}_2 ∨ -b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ p_148 ∨ break c in DIMACS: -4868 -4869 4870 148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 74}_2 ∧ -b^{2, 74}_1 ∧ -b^{2, 74}_0 ∧ true) c in CNF: c -b^{2, 74}_2 ∨ b^{2, 74}_1 ∨ b^{2, 74}_0 ∨ false c in DIMACS: -4868 4869 4870 0 c 3 does not represent an automaton state. c -(-b^{2, 74}_2 ∧ b^{2, 74}_1 ∧ b^{2, 74}_0 ∧ true) c in CNF: c b^{2, 74}_2 ∨ -b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ false c in DIMACS: 4868 -4869 -4870 0 c -3 does not represent an automaton state. c -( b^{2, 74}_2 ∧ b^{2, 74}_1 ∧ b^{2, 74}_0 ∧ true) c in CNF: c -b^{2, 74}_2 ∨ -b^{2, 74}_1 ∨ -b^{2, 74}_0 ∨ false c in DIMACS: -4868 -4869 -4870 0 c i = 75 c -2+1 --> -1 c ( b^{2, 75}_2 ∧ b^{2, 75}_1 ∧ -b^{2, 75}_0 ∧ p_150) -> ( b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ b^{2, 76}_0) c in CNF: c -b^{2, 75}_2 ∨ -b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ -p_150 ∨ b^{2, 76}_2 c -b^{2, 75}_2 ∨ -b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ -p_150 ∨ -b^{2, 76}_1 c -b^{2, 75}_2 ∨ -b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ -p_150 ∨ b^{2, 76}_0 c in DIMACS: -4871 -4872 4873 -150 4874 0 -4871 -4872 4873 -150 -4875 0 -4871 -4872 4873 -150 4876 0 c -1+1 --> 0 c ( b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ b^{2, 75}_0 ∧ p_150) -> (-b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ -b^{2, 76}_0) c in CNF: c -b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ -p_150 ∨ -b^{2, 76}_2 c -b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ -p_150 ∨ -b^{2, 76}_1 c -b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ -p_150 ∨ -b^{2, 76}_0 c in DIMACS: -4871 4872 -4873 -150 -4874 0 -4871 4872 -4873 -150 -4875 0 -4871 4872 -4873 -150 -4876 0 c 0+1 --> 1 c (-b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ -b^{2, 75}_0 ∧ p_150) -> (-b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ b^{2, 76}_0) c in CNF: c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ -p_150 ∨ -b^{2, 76}_2 c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ -p_150 ∨ -b^{2, 76}_1 c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ -p_150 ∨ b^{2, 76}_0 c in DIMACS: 4871 4872 4873 -150 -4874 0 4871 4872 4873 -150 -4875 0 4871 4872 4873 -150 4876 0 c 1+1 --> 2 c (-b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ b^{2, 75}_0 ∧ p_150) -> (-b^{2, 76}_2 ∧ b^{2, 76}_1 ∧ -b^{2, 76}_0) c in CNF: c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ -p_150 ∨ -b^{2, 76}_2 c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ -p_150 ∨ b^{2, 76}_1 c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ -p_150 ∨ -b^{2, 76}_0 c in DIMACS: 4871 4872 -4873 -150 -4874 0 4871 4872 -4873 -150 4875 0 4871 4872 -4873 -150 -4876 0 c 2+1 --> break c (-b^{2, 75}_2 ∧ b^{2, 75}_1 ∧ -b^{2, 75}_0 ∧ p_150) -> break c in CNF: c b^{2, 75}_2 ∨ -b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ -p_150 ∨ break c in DIMACS: 4871 -4872 4873 -150 1162 0 c 2-1 --> 1 c (-b^{2, 75}_2 ∧ b^{2, 75}_1 ∧ -b^{2, 75}_0 ∧ -p_150) -> (-b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ b^{2, 76}_0) c in CNF: c b^{2, 75}_2 ∨ -b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ p_150 ∨ -b^{2, 76}_2 c b^{2, 75}_2 ∨ -b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ p_150 ∨ -b^{2, 76}_1 c b^{2, 75}_2 ∨ -b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ p_150 ∨ b^{2, 76}_0 c in DIMACS: 4871 -4872 4873 150 -4874 0 4871 -4872 4873 150 -4875 0 4871 -4872 4873 150 4876 0 c 1-1 --> 0 c (-b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ b^{2, 75}_0 ∧ -p_150) -> (-b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ -b^{2, 76}_0) c in CNF: c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ p_150 ∨ -b^{2, 76}_2 c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ p_150 ∨ -b^{2, 76}_1 c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ p_150 ∨ -b^{2, 76}_0 c in DIMACS: 4871 4872 -4873 150 -4874 0 4871 4872 -4873 150 -4875 0 4871 4872 -4873 150 -4876 0 c 0-1 --> -1 c (-b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ -b^{2, 75}_0 ∧ -p_150) -> ( b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ b^{2, 76}_0) c in CNF: c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ p_150 ∨ b^{2, 76}_2 c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ p_150 ∨ -b^{2, 76}_1 c b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ p_150 ∨ b^{2, 76}_0 c in DIMACS: 4871 4872 4873 150 4874 0 4871 4872 4873 150 -4875 0 4871 4872 4873 150 4876 0 c -1-1 --> -2 c ( b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ b^{2, 75}_0 ∧ -p_150) -> ( b^{2, 76}_2 ∧ b^{2, 76}_1 ∧ -b^{2, 76}_0) c in CNF: c -b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ p_150 ∨ b^{2, 76}_2 c -b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ p_150 ∨ b^{2, 76}_1 c -b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ p_150 ∨ -b^{2, 76}_0 c in DIMACS: -4871 4872 -4873 150 4874 0 -4871 4872 -4873 150 4875 0 -4871 4872 -4873 150 -4876 0 c -2-1 --> break c ( b^{2, 75}_2 ∧ b^{2, 75}_1 ∧ -b^{2, 75}_0 ∧ -p_150) -> break c in CNF: c -b^{2, 75}_2 ∨ -b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ p_150 ∨ break c in DIMACS: -4871 -4872 4873 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 75}_2 ∧ -b^{2, 75}_1 ∧ -b^{2, 75}_0 ∧ true) c in CNF: c -b^{2, 75}_2 ∨ b^{2, 75}_1 ∨ b^{2, 75}_0 ∨ false c in DIMACS: -4871 4872 4873 0 c 3 does not represent an automaton state. c -(-b^{2, 75}_2 ∧ b^{2, 75}_1 ∧ b^{2, 75}_0 ∧ true) c in CNF: c b^{2, 75}_2 ∨ -b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ false c in DIMACS: 4871 -4872 -4873 0 c -3 does not represent an automaton state. c -( b^{2, 75}_2 ∧ b^{2, 75}_1 ∧ b^{2, 75}_0 ∧ true) c in CNF: c -b^{2, 75}_2 ∨ -b^{2, 75}_1 ∨ -b^{2, 75}_0 ∨ false c in DIMACS: -4871 -4872 -4873 0 c i = 76 c -2+1 --> -1 c ( b^{2, 76}_2 ∧ b^{2, 76}_1 ∧ -b^{2, 76}_0 ∧ p_152) -> ( b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ b^{2, 77}_0) c in CNF: c -b^{2, 76}_2 ∨ -b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ -p_152 ∨ b^{2, 77}_2 c -b^{2, 76}_2 ∨ -b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ -p_152 ∨ -b^{2, 77}_1 c -b^{2, 76}_2 ∨ -b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ -p_152 ∨ b^{2, 77}_0 c in DIMACS: -4874 -4875 4876 -152 4877 0 -4874 -4875 4876 -152 -4878 0 -4874 -4875 4876 -152 4879 0 c -1+1 --> 0 c ( b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ b^{2, 76}_0 ∧ p_152) -> (-b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ -b^{2, 77}_0) c in CNF: c -b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ -p_152 ∨ -b^{2, 77}_2 c -b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ -p_152 ∨ -b^{2, 77}_1 c -b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ -p_152 ∨ -b^{2, 77}_0 c in DIMACS: -4874 4875 -4876 -152 -4877 0 -4874 4875 -4876 -152 -4878 0 -4874 4875 -4876 -152 -4879 0 c 0+1 --> 1 c (-b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ -b^{2, 76}_0 ∧ p_152) -> (-b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ b^{2, 77}_0) c in CNF: c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ -p_152 ∨ -b^{2, 77}_2 c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ -p_152 ∨ -b^{2, 77}_1 c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ -p_152 ∨ b^{2, 77}_0 c in DIMACS: 4874 4875 4876 -152 -4877 0 4874 4875 4876 -152 -4878 0 4874 4875 4876 -152 4879 0 c 1+1 --> 2 c (-b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ b^{2, 76}_0 ∧ p_152) -> (-b^{2, 77}_2 ∧ b^{2, 77}_1 ∧ -b^{2, 77}_0) c in CNF: c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ -p_152 ∨ -b^{2, 77}_2 c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ -p_152 ∨ b^{2, 77}_1 c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ -p_152 ∨ -b^{2, 77}_0 c in DIMACS: 4874 4875 -4876 -152 -4877 0 4874 4875 -4876 -152 4878 0 4874 4875 -4876 -152 -4879 0 c 2+1 --> break c (-b^{2, 76}_2 ∧ b^{2, 76}_1 ∧ -b^{2, 76}_0 ∧ p_152) -> break c in CNF: c b^{2, 76}_2 ∨ -b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ -p_152 ∨ break c in DIMACS: 4874 -4875 4876 -152 1162 0 c 2-1 --> 1 c (-b^{2, 76}_2 ∧ b^{2, 76}_1 ∧ -b^{2, 76}_0 ∧ -p_152) -> (-b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ b^{2, 77}_0) c in CNF: c b^{2, 76}_2 ∨ -b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ p_152 ∨ -b^{2, 77}_2 c b^{2, 76}_2 ∨ -b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ p_152 ∨ -b^{2, 77}_1 c b^{2, 76}_2 ∨ -b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ p_152 ∨ b^{2, 77}_0 c in DIMACS: 4874 -4875 4876 152 -4877 0 4874 -4875 4876 152 -4878 0 4874 -4875 4876 152 4879 0 c 1-1 --> 0 c (-b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ b^{2, 76}_0 ∧ -p_152) -> (-b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ -b^{2, 77}_0) c in CNF: c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ p_152 ∨ -b^{2, 77}_2 c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ p_152 ∨ -b^{2, 77}_1 c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ p_152 ∨ -b^{2, 77}_0 c in DIMACS: 4874 4875 -4876 152 -4877 0 4874 4875 -4876 152 -4878 0 4874 4875 -4876 152 -4879 0 c 0-1 --> -1 c (-b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ -b^{2, 76}_0 ∧ -p_152) -> ( b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ b^{2, 77}_0) c in CNF: c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ p_152 ∨ b^{2, 77}_2 c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ p_152 ∨ -b^{2, 77}_1 c b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ p_152 ∨ b^{2, 77}_0 c in DIMACS: 4874 4875 4876 152 4877 0 4874 4875 4876 152 -4878 0 4874 4875 4876 152 4879 0 c -1-1 --> -2 c ( b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ b^{2, 76}_0 ∧ -p_152) -> ( b^{2, 77}_2 ∧ b^{2, 77}_1 ∧ -b^{2, 77}_0) c in CNF: c -b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ p_152 ∨ b^{2, 77}_2 c -b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ p_152 ∨ b^{2, 77}_1 c -b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ p_152 ∨ -b^{2, 77}_0 c in DIMACS: -4874 4875 -4876 152 4877 0 -4874 4875 -4876 152 4878 0 -4874 4875 -4876 152 -4879 0 c -2-1 --> break c ( b^{2, 76}_2 ∧ b^{2, 76}_1 ∧ -b^{2, 76}_0 ∧ -p_152) -> break c in CNF: c -b^{2, 76}_2 ∨ -b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ p_152 ∨ break c in DIMACS: -4874 -4875 4876 152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 76}_2 ∧ -b^{2, 76}_1 ∧ -b^{2, 76}_0 ∧ true) c in CNF: c -b^{2, 76}_2 ∨ b^{2, 76}_1 ∨ b^{2, 76}_0 ∨ false c in DIMACS: -4874 4875 4876 0 c 3 does not represent an automaton state. c -(-b^{2, 76}_2 ∧ b^{2, 76}_1 ∧ b^{2, 76}_0 ∧ true) c in CNF: c b^{2, 76}_2 ∨ -b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ false c in DIMACS: 4874 -4875 -4876 0 c -3 does not represent an automaton state. c -( b^{2, 76}_2 ∧ b^{2, 76}_1 ∧ b^{2, 76}_0 ∧ true) c in CNF: c -b^{2, 76}_2 ∨ -b^{2, 76}_1 ∨ -b^{2, 76}_0 ∨ false c in DIMACS: -4874 -4875 -4876 0 c i = 77 c -2+1 --> -1 c ( b^{2, 77}_2 ∧ b^{2, 77}_1 ∧ -b^{2, 77}_0 ∧ p_154) -> ( b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ b^{2, 78}_0) c in CNF: c -b^{2, 77}_2 ∨ -b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ -p_154 ∨ b^{2, 78}_2 c -b^{2, 77}_2 ∨ -b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ -p_154 ∨ -b^{2, 78}_1 c -b^{2, 77}_2 ∨ -b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ -p_154 ∨ b^{2, 78}_0 c in DIMACS: -4877 -4878 4879 -154 4880 0 -4877 -4878 4879 -154 -4881 0 -4877 -4878 4879 -154 4882 0 c -1+1 --> 0 c ( b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ b^{2, 77}_0 ∧ p_154) -> (-b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ -b^{2, 78}_0) c in CNF: c -b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ -p_154 ∨ -b^{2, 78}_2 c -b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ -p_154 ∨ -b^{2, 78}_1 c -b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ -p_154 ∨ -b^{2, 78}_0 c in DIMACS: -4877 4878 -4879 -154 -4880 0 -4877 4878 -4879 -154 -4881 0 -4877 4878 -4879 -154 -4882 0 c 0+1 --> 1 c (-b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ -b^{2, 77}_0 ∧ p_154) -> (-b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ b^{2, 78}_0) c in CNF: c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ -p_154 ∨ -b^{2, 78}_2 c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ -p_154 ∨ -b^{2, 78}_1 c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ -p_154 ∨ b^{2, 78}_0 c in DIMACS: 4877 4878 4879 -154 -4880 0 4877 4878 4879 -154 -4881 0 4877 4878 4879 -154 4882 0 c 1+1 --> 2 c (-b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ b^{2, 77}_0 ∧ p_154) -> (-b^{2, 78}_2 ∧ b^{2, 78}_1 ∧ -b^{2, 78}_0) c in CNF: c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ -p_154 ∨ -b^{2, 78}_2 c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ -p_154 ∨ b^{2, 78}_1 c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ -p_154 ∨ -b^{2, 78}_0 c in DIMACS: 4877 4878 -4879 -154 -4880 0 4877 4878 -4879 -154 4881 0 4877 4878 -4879 -154 -4882 0 c 2+1 --> break c (-b^{2, 77}_2 ∧ b^{2, 77}_1 ∧ -b^{2, 77}_0 ∧ p_154) -> break c in CNF: c b^{2, 77}_2 ∨ -b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ -p_154 ∨ break c in DIMACS: 4877 -4878 4879 -154 1162 0 c 2-1 --> 1 c (-b^{2, 77}_2 ∧ b^{2, 77}_1 ∧ -b^{2, 77}_0 ∧ -p_154) -> (-b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ b^{2, 78}_0) c in CNF: c b^{2, 77}_2 ∨ -b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ p_154 ∨ -b^{2, 78}_2 c b^{2, 77}_2 ∨ -b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ p_154 ∨ -b^{2, 78}_1 c b^{2, 77}_2 ∨ -b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ p_154 ∨ b^{2, 78}_0 c in DIMACS: 4877 -4878 4879 154 -4880 0 4877 -4878 4879 154 -4881 0 4877 -4878 4879 154 4882 0 c 1-1 --> 0 c (-b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ b^{2, 77}_0 ∧ -p_154) -> (-b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ -b^{2, 78}_0) c in CNF: c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ p_154 ∨ -b^{2, 78}_2 c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ p_154 ∨ -b^{2, 78}_1 c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ p_154 ∨ -b^{2, 78}_0 c in DIMACS: 4877 4878 -4879 154 -4880 0 4877 4878 -4879 154 -4881 0 4877 4878 -4879 154 -4882 0 c 0-1 --> -1 c (-b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ -b^{2, 77}_0 ∧ -p_154) -> ( b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ b^{2, 78}_0) c in CNF: c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ p_154 ∨ b^{2, 78}_2 c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ p_154 ∨ -b^{2, 78}_1 c b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ p_154 ∨ b^{2, 78}_0 c in DIMACS: 4877 4878 4879 154 4880 0 4877 4878 4879 154 -4881 0 4877 4878 4879 154 4882 0 c -1-1 --> -2 c ( b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ b^{2, 77}_0 ∧ -p_154) -> ( b^{2, 78}_2 ∧ b^{2, 78}_1 ∧ -b^{2, 78}_0) c in CNF: c -b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ p_154 ∨ b^{2, 78}_2 c -b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ p_154 ∨ b^{2, 78}_1 c -b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ p_154 ∨ -b^{2, 78}_0 c in DIMACS: -4877 4878 -4879 154 4880 0 -4877 4878 -4879 154 4881 0 -4877 4878 -4879 154 -4882 0 c -2-1 --> break c ( b^{2, 77}_2 ∧ b^{2, 77}_1 ∧ -b^{2, 77}_0 ∧ -p_154) -> break c in CNF: c -b^{2, 77}_2 ∨ -b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ p_154 ∨ break c in DIMACS: -4877 -4878 4879 154 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 77}_2 ∧ -b^{2, 77}_1 ∧ -b^{2, 77}_0 ∧ true) c in CNF: c -b^{2, 77}_2 ∨ b^{2, 77}_1 ∨ b^{2, 77}_0 ∨ false c in DIMACS: -4877 4878 4879 0 c 3 does not represent an automaton state. c -(-b^{2, 77}_2 ∧ b^{2, 77}_1 ∧ b^{2, 77}_0 ∧ true) c in CNF: c b^{2, 77}_2 ∨ -b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ false c in DIMACS: 4877 -4878 -4879 0 c -3 does not represent an automaton state. c -( b^{2, 77}_2 ∧ b^{2, 77}_1 ∧ b^{2, 77}_0 ∧ true) c in CNF: c -b^{2, 77}_2 ∨ -b^{2, 77}_1 ∨ -b^{2, 77}_0 ∨ false c in DIMACS: -4877 -4878 -4879 0 c i = 78 c -2+1 --> -1 c ( b^{2, 78}_2 ∧ b^{2, 78}_1 ∧ -b^{2, 78}_0 ∧ p_156) -> ( b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ b^{2, 79}_0) c in CNF: c -b^{2, 78}_2 ∨ -b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ -p_156 ∨ b^{2, 79}_2 c -b^{2, 78}_2 ∨ -b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ -p_156 ∨ -b^{2, 79}_1 c -b^{2, 78}_2 ∨ -b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ -p_156 ∨ b^{2, 79}_0 c in DIMACS: -4880 -4881 4882 -156 4883 0 -4880 -4881 4882 -156 -4884 0 -4880 -4881 4882 -156 4885 0 c -1+1 --> 0 c ( b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ b^{2, 78}_0 ∧ p_156) -> (-b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ -b^{2, 79}_0) c in CNF: c -b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ -p_156 ∨ -b^{2, 79}_2 c -b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ -p_156 ∨ -b^{2, 79}_1 c -b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ -p_156 ∨ -b^{2, 79}_0 c in DIMACS: -4880 4881 -4882 -156 -4883 0 -4880 4881 -4882 -156 -4884 0 -4880 4881 -4882 -156 -4885 0 c 0+1 --> 1 c (-b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ -b^{2, 78}_0 ∧ p_156) -> (-b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ b^{2, 79}_0) c in CNF: c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ -p_156 ∨ -b^{2, 79}_2 c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ -p_156 ∨ -b^{2, 79}_1 c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ -p_156 ∨ b^{2, 79}_0 c in DIMACS: 4880 4881 4882 -156 -4883 0 4880 4881 4882 -156 -4884 0 4880 4881 4882 -156 4885 0 c 1+1 --> 2 c (-b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ b^{2, 78}_0 ∧ p_156) -> (-b^{2, 79}_2 ∧ b^{2, 79}_1 ∧ -b^{2, 79}_0) c in CNF: c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ -p_156 ∨ -b^{2, 79}_2 c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ -p_156 ∨ b^{2, 79}_1 c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ -p_156 ∨ -b^{2, 79}_0 c in DIMACS: 4880 4881 -4882 -156 -4883 0 4880 4881 -4882 -156 4884 0 4880 4881 -4882 -156 -4885 0 c 2+1 --> break c (-b^{2, 78}_2 ∧ b^{2, 78}_1 ∧ -b^{2, 78}_0 ∧ p_156) -> break c in CNF: c b^{2, 78}_2 ∨ -b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ -p_156 ∨ break c in DIMACS: 4880 -4881 4882 -156 1162 0 c 2-1 --> 1 c (-b^{2, 78}_2 ∧ b^{2, 78}_1 ∧ -b^{2, 78}_0 ∧ -p_156) -> (-b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ b^{2, 79}_0) c in CNF: c b^{2, 78}_2 ∨ -b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ p_156 ∨ -b^{2, 79}_2 c b^{2, 78}_2 ∨ -b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ p_156 ∨ -b^{2, 79}_1 c b^{2, 78}_2 ∨ -b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ p_156 ∨ b^{2, 79}_0 c in DIMACS: 4880 -4881 4882 156 -4883 0 4880 -4881 4882 156 -4884 0 4880 -4881 4882 156 4885 0 c 1-1 --> 0 c (-b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ b^{2, 78}_0 ∧ -p_156) -> (-b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ -b^{2, 79}_0) c in CNF: c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ p_156 ∨ -b^{2, 79}_2 c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ p_156 ∨ -b^{2, 79}_1 c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ p_156 ∨ -b^{2, 79}_0 c in DIMACS: 4880 4881 -4882 156 -4883 0 4880 4881 -4882 156 -4884 0 4880 4881 -4882 156 -4885 0 c 0-1 --> -1 c (-b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ -b^{2, 78}_0 ∧ -p_156) -> ( b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ b^{2, 79}_0) c in CNF: c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ p_156 ∨ b^{2, 79}_2 c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ p_156 ∨ -b^{2, 79}_1 c b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ p_156 ∨ b^{2, 79}_0 c in DIMACS: 4880 4881 4882 156 4883 0 4880 4881 4882 156 -4884 0 4880 4881 4882 156 4885 0 c -1-1 --> -2 c ( b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ b^{2, 78}_0 ∧ -p_156) -> ( b^{2, 79}_2 ∧ b^{2, 79}_1 ∧ -b^{2, 79}_0) c in CNF: c -b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ p_156 ∨ b^{2, 79}_2 c -b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ p_156 ∨ b^{2, 79}_1 c -b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ p_156 ∨ -b^{2, 79}_0 c in DIMACS: -4880 4881 -4882 156 4883 0 -4880 4881 -4882 156 4884 0 -4880 4881 -4882 156 -4885 0 c -2-1 --> break c ( b^{2, 78}_2 ∧ b^{2, 78}_1 ∧ -b^{2, 78}_0 ∧ -p_156) -> break c in CNF: c -b^{2, 78}_2 ∨ -b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ p_156 ∨ break c in DIMACS: -4880 -4881 4882 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 78}_2 ∧ -b^{2, 78}_1 ∧ -b^{2, 78}_0 ∧ true) c in CNF: c -b^{2, 78}_2 ∨ b^{2, 78}_1 ∨ b^{2, 78}_0 ∨ false c in DIMACS: -4880 4881 4882 0 c 3 does not represent an automaton state. c -(-b^{2, 78}_2 ∧ b^{2, 78}_1 ∧ b^{2, 78}_0 ∧ true) c in CNF: c b^{2, 78}_2 ∨ -b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ false c in DIMACS: 4880 -4881 -4882 0 c -3 does not represent an automaton state. c -( b^{2, 78}_2 ∧ b^{2, 78}_1 ∧ b^{2, 78}_0 ∧ true) c in CNF: c -b^{2, 78}_2 ∨ -b^{2, 78}_1 ∨ -b^{2, 78}_0 ∨ false c in DIMACS: -4880 -4881 -4882 0 c i = 79 c -2+1 --> -1 c ( b^{2, 79}_2 ∧ b^{2, 79}_1 ∧ -b^{2, 79}_0 ∧ p_158) -> ( b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ b^{2, 80}_0) c in CNF: c -b^{2, 79}_2 ∨ -b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ -p_158 ∨ b^{2, 80}_2 c -b^{2, 79}_2 ∨ -b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ -p_158 ∨ -b^{2, 80}_1 c -b^{2, 79}_2 ∨ -b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ -p_158 ∨ b^{2, 80}_0 c in DIMACS: -4883 -4884 4885 -158 4886 0 -4883 -4884 4885 -158 -4887 0 -4883 -4884 4885 -158 4888 0 c -1+1 --> 0 c ( b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ b^{2, 79}_0 ∧ p_158) -> (-b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ -b^{2, 80}_0) c in CNF: c -b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ -p_158 ∨ -b^{2, 80}_2 c -b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ -p_158 ∨ -b^{2, 80}_1 c -b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ -p_158 ∨ -b^{2, 80}_0 c in DIMACS: -4883 4884 -4885 -158 -4886 0 -4883 4884 -4885 -158 -4887 0 -4883 4884 -4885 -158 -4888 0 c 0+1 --> 1 c (-b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ -b^{2, 79}_0 ∧ p_158) -> (-b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ b^{2, 80}_0) c in CNF: c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ -p_158 ∨ -b^{2, 80}_2 c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ -p_158 ∨ -b^{2, 80}_1 c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ -p_158 ∨ b^{2, 80}_0 c in DIMACS: 4883 4884 4885 -158 -4886 0 4883 4884 4885 -158 -4887 0 4883 4884 4885 -158 4888 0 c 1+1 --> 2 c (-b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ b^{2, 79}_0 ∧ p_158) -> (-b^{2, 80}_2 ∧ b^{2, 80}_1 ∧ -b^{2, 80}_0) c in CNF: c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ -p_158 ∨ -b^{2, 80}_2 c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ -p_158 ∨ b^{2, 80}_1 c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ -p_158 ∨ -b^{2, 80}_0 c in DIMACS: 4883 4884 -4885 -158 -4886 0 4883 4884 -4885 -158 4887 0 4883 4884 -4885 -158 -4888 0 c 2+1 --> break c (-b^{2, 79}_2 ∧ b^{2, 79}_1 ∧ -b^{2, 79}_0 ∧ p_158) -> break c in CNF: c b^{2, 79}_2 ∨ -b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ -p_158 ∨ break c in DIMACS: 4883 -4884 4885 -158 1162 0 c 2-1 --> 1 c (-b^{2, 79}_2 ∧ b^{2, 79}_1 ∧ -b^{2, 79}_0 ∧ -p_158) -> (-b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ b^{2, 80}_0) c in CNF: c b^{2, 79}_2 ∨ -b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ p_158 ∨ -b^{2, 80}_2 c b^{2, 79}_2 ∨ -b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ p_158 ∨ -b^{2, 80}_1 c b^{2, 79}_2 ∨ -b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ p_158 ∨ b^{2, 80}_0 c in DIMACS: 4883 -4884 4885 158 -4886 0 4883 -4884 4885 158 -4887 0 4883 -4884 4885 158 4888 0 c 1-1 --> 0 c (-b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ b^{2, 79}_0 ∧ -p_158) -> (-b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ -b^{2, 80}_0) c in CNF: c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ p_158 ∨ -b^{2, 80}_2 c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ p_158 ∨ -b^{2, 80}_1 c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ p_158 ∨ -b^{2, 80}_0 c in DIMACS: 4883 4884 -4885 158 -4886 0 4883 4884 -4885 158 -4887 0 4883 4884 -4885 158 -4888 0 c 0-1 --> -1 c (-b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ -b^{2, 79}_0 ∧ -p_158) -> ( b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ b^{2, 80}_0) c in CNF: c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ p_158 ∨ b^{2, 80}_2 c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ p_158 ∨ -b^{2, 80}_1 c b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ p_158 ∨ b^{2, 80}_0 c in DIMACS: 4883 4884 4885 158 4886 0 4883 4884 4885 158 -4887 0 4883 4884 4885 158 4888 0 c -1-1 --> -2 c ( b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ b^{2, 79}_0 ∧ -p_158) -> ( b^{2, 80}_2 ∧ b^{2, 80}_1 ∧ -b^{2, 80}_0) c in CNF: c -b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ p_158 ∨ b^{2, 80}_2 c -b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ p_158 ∨ b^{2, 80}_1 c -b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ p_158 ∨ -b^{2, 80}_0 c in DIMACS: -4883 4884 -4885 158 4886 0 -4883 4884 -4885 158 4887 0 -4883 4884 -4885 158 -4888 0 c -2-1 --> break c ( b^{2, 79}_2 ∧ b^{2, 79}_1 ∧ -b^{2, 79}_0 ∧ -p_158) -> break c in CNF: c -b^{2, 79}_2 ∨ -b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ p_158 ∨ break c in DIMACS: -4883 -4884 4885 158 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 79}_2 ∧ -b^{2, 79}_1 ∧ -b^{2, 79}_0 ∧ true) c in CNF: c -b^{2, 79}_2 ∨ b^{2, 79}_1 ∨ b^{2, 79}_0 ∨ false c in DIMACS: -4883 4884 4885 0 c 3 does not represent an automaton state. c -(-b^{2, 79}_2 ∧ b^{2, 79}_1 ∧ b^{2, 79}_0 ∧ true) c in CNF: c b^{2, 79}_2 ∨ -b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ false c in DIMACS: 4883 -4884 -4885 0 c -3 does not represent an automaton state. c -( b^{2, 79}_2 ∧ b^{2, 79}_1 ∧ b^{2, 79}_0 ∧ true) c in CNF: c -b^{2, 79}_2 ∨ -b^{2, 79}_1 ∨ -b^{2, 79}_0 ∨ false c in DIMACS: -4883 -4884 -4885 0 c i = 80 c -2+1 --> -1 c ( b^{2, 80}_2 ∧ b^{2, 80}_1 ∧ -b^{2, 80}_0 ∧ p_160) -> ( b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ b^{2, 81}_0) c in CNF: c -b^{2, 80}_2 ∨ -b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ -p_160 ∨ b^{2, 81}_2 c -b^{2, 80}_2 ∨ -b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ -p_160 ∨ -b^{2, 81}_1 c -b^{2, 80}_2 ∨ -b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ -p_160 ∨ b^{2, 81}_0 c in DIMACS: -4886 -4887 4888 -160 4889 0 -4886 -4887 4888 -160 -4890 0 -4886 -4887 4888 -160 4891 0 c -1+1 --> 0 c ( b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ b^{2, 80}_0 ∧ p_160) -> (-b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ -b^{2, 81}_0) c in CNF: c -b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ -p_160 ∨ -b^{2, 81}_2 c -b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ -p_160 ∨ -b^{2, 81}_1 c -b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ -p_160 ∨ -b^{2, 81}_0 c in DIMACS: -4886 4887 -4888 -160 -4889 0 -4886 4887 -4888 -160 -4890 0 -4886 4887 -4888 -160 -4891 0 c 0+1 --> 1 c (-b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ -b^{2, 80}_0 ∧ p_160) -> (-b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ b^{2, 81}_0) c in CNF: c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ -p_160 ∨ -b^{2, 81}_2 c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ -p_160 ∨ -b^{2, 81}_1 c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ -p_160 ∨ b^{2, 81}_0 c in DIMACS: 4886 4887 4888 -160 -4889 0 4886 4887 4888 -160 -4890 0 4886 4887 4888 -160 4891 0 c 1+1 --> 2 c (-b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ b^{2, 80}_0 ∧ p_160) -> (-b^{2, 81}_2 ∧ b^{2, 81}_1 ∧ -b^{2, 81}_0) c in CNF: c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ -p_160 ∨ -b^{2, 81}_2 c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ -p_160 ∨ b^{2, 81}_1 c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ -p_160 ∨ -b^{2, 81}_0 c in DIMACS: 4886 4887 -4888 -160 -4889 0 4886 4887 -4888 -160 4890 0 4886 4887 -4888 -160 -4891 0 c 2+1 --> break c (-b^{2, 80}_2 ∧ b^{2, 80}_1 ∧ -b^{2, 80}_0 ∧ p_160) -> break c in CNF: c b^{2, 80}_2 ∨ -b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ -p_160 ∨ break c in DIMACS: 4886 -4887 4888 -160 1162 0 c 2-1 --> 1 c (-b^{2, 80}_2 ∧ b^{2, 80}_1 ∧ -b^{2, 80}_0 ∧ -p_160) -> (-b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ b^{2, 81}_0) c in CNF: c b^{2, 80}_2 ∨ -b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ p_160 ∨ -b^{2, 81}_2 c b^{2, 80}_2 ∨ -b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ p_160 ∨ -b^{2, 81}_1 c b^{2, 80}_2 ∨ -b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ p_160 ∨ b^{2, 81}_0 c in DIMACS: 4886 -4887 4888 160 -4889 0 4886 -4887 4888 160 -4890 0 4886 -4887 4888 160 4891 0 c 1-1 --> 0 c (-b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ b^{2, 80}_0 ∧ -p_160) -> (-b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ -b^{2, 81}_0) c in CNF: c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ p_160 ∨ -b^{2, 81}_2 c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ p_160 ∨ -b^{2, 81}_1 c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ p_160 ∨ -b^{2, 81}_0 c in DIMACS: 4886 4887 -4888 160 -4889 0 4886 4887 -4888 160 -4890 0 4886 4887 -4888 160 -4891 0 c 0-1 --> -1 c (-b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ -b^{2, 80}_0 ∧ -p_160) -> ( b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ b^{2, 81}_0) c in CNF: c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ p_160 ∨ b^{2, 81}_2 c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ p_160 ∨ -b^{2, 81}_1 c b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ p_160 ∨ b^{2, 81}_0 c in DIMACS: 4886 4887 4888 160 4889 0 4886 4887 4888 160 -4890 0 4886 4887 4888 160 4891 0 c -1-1 --> -2 c ( b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ b^{2, 80}_0 ∧ -p_160) -> ( b^{2, 81}_2 ∧ b^{2, 81}_1 ∧ -b^{2, 81}_0) c in CNF: c -b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ p_160 ∨ b^{2, 81}_2 c -b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ p_160 ∨ b^{2, 81}_1 c -b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ p_160 ∨ -b^{2, 81}_0 c in DIMACS: -4886 4887 -4888 160 4889 0 -4886 4887 -4888 160 4890 0 -4886 4887 -4888 160 -4891 0 c -2-1 --> break c ( b^{2, 80}_2 ∧ b^{2, 80}_1 ∧ -b^{2, 80}_0 ∧ -p_160) -> break c in CNF: c -b^{2, 80}_2 ∨ -b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ p_160 ∨ break c in DIMACS: -4886 -4887 4888 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 80}_2 ∧ -b^{2, 80}_1 ∧ -b^{2, 80}_0 ∧ true) c in CNF: c -b^{2, 80}_2 ∨ b^{2, 80}_1 ∨ b^{2, 80}_0 ∨ false c in DIMACS: -4886 4887 4888 0 c 3 does not represent an automaton state. c -(-b^{2, 80}_2 ∧ b^{2, 80}_1 ∧ b^{2, 80}_0 ∧ true) c in CNF: c b^{2, 80}_2 ∨ -b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ false c in DIMACS: 4886 -4887 -4888 0 c -3 does not represent an automaton state. c -( b^{2, 80}_2 ∧ b^{2, 80}_1 ∧ b^{2, 80}_0 ∧ true) c in CNF: c -b^{2, 80}_2 ∨ -b^{2, 80}_1 ∨ -b^{2, 80}_0 ∨ false c in DIMACS: -4886 -4887 -4888 0 c i = 81 c -2+1 --> -1 c ( b^{2, 81}_2 ∧ b^{2, 81}_1 ∧ -b^{2, 81}_0 ∧ p_162) -> ( b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ b^{2, 82}_0) c in CNF: c -b^{2, 81}_2 ∨ -b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ -p_162 ∨ b^{2, 82}_2 c -b^{2, 81}_2 ∨ -b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ -p_162 ∨ -b^{2, 82}_1 c -b^{2, 81}_2 ∨ -b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ -p_162 ∨ b^{2, 82}_0 c in DIMACS: -4889 -4890 4891 -162 4892 0 -4889 -4890 4891 -162 -4893 0 -4889 -4890 4891 -162 4894 0 c -1+1 --> 0 c ( b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ b^{2, 81}_0 ∧ p_162) -> (-b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ -b^{2, 82}_0) c in CNF: c -b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ -p_162 ∨ -b^{2, 82}_2 c -b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ -p_162 ∨ -b^{2, 82}_1 c -b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ -p_162 ∨ -b^{2, 82}_0 c in DIMACS: -4889 4890 -4891 -162 -4892 0 -4889 4890 -4891 -162 -4893 0 -4889 4890 -4891 -162 -4894 0 c 0+1 --> 1 c (-b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ -b^{2, 81}_0 ∧ p_162) -> (-b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ b^{2, 82}_0) c in CNF: c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ -p_162 ∨ -b^{2, 82}_2 c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ -p_162 ∨ -b^{2, 82}_1 c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ -p_162 ∨ b^{2, 82}_0 c in DIMACS: 4889 4890 4891 -162 -4892 0 4889 4890 4891 -162 -4893 0 4889 4890 4891 -162 4894 0 c 1+1 --> 2 c (-b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ b^{2, 81}_0 ∧ p_162) -> (-b^{2, 82}_2 ∧ b^{2, 82}_1 ∧ -b^{2, 82}_0) c in CNF: c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ -p_162 ∨ -b^{2, 82}_2 c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ -p_162 ∨ b^{2, 82}_1 c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ -p_162 ∨ -b^{2, 82}_0 c in DIMACS: 4889 4890 -4891 -162 -4892 0 4889 4890 -4891 -162 4893 0 4889 4890 -4891 -162 -4894 0 c 2+1 --> break c (-b^{2, 81}_2 ∧ b^{2, 81}_1 ∧ -b^{2, 81}_0 ∧ p_162) -> break c in CNF: c b^{2, 81}_2 ∨ -b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ -p_162 ∨ break c in DIMACS: 4889 -4890 4891 -162 1162 0 c 2-1 --> 1 c (-b^{2, 81}_2 ∧ b^{2, 81}_1 ∧ -b^{2, 81}_0 ∧ -p_162) -> (-b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ b^{2, 82}_0) c in CNF: c b^{2, 81}_2 ∨ -b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ p_162 ∨ -b^{2, 82}_2 c b^{2, 81}_2 ∨ -b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ p_162 ∨ -b^{2, 82}_1 c b^{2, 81}_2 ∨ -b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ p_162 ∨ b^{2, 82}_0 c in DIMACS: 4889 -4890 4891 162 -4892 0 4889 -4890 4891 162 -4893 0 4889 -4890 4891 162 4894 0 c 1-1 --> 0 c (-b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ b^{2, 81}_0 ∧ -p_162) -> (-b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ -b^{2, 82}_0) c in CNF: c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ p_162 ∨ -b^{2, 82}_2 c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ p_162 ∨ -b^{2, 82}_1 c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ p_162 ∨ -b^{2, 82}_0 c in DIMACS: 4889 4890 -4891 162 -4892 0 4889 4890 -4891 162 -4893 0 4889 4890 -4891 162 -4894 0 c 0-1 --> -1 c (-b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ -b^{2, 81}_0 ∧ -p_162) -> ( b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ b^{2, 82}_0) c in CNF: c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ p_162 ∨ b^{2, 82}_2 c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ p_162 ∨ -b^{2, 82}_1 c b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ p_162 ∨ b^{2, 82}_0 c in DIMACS: 4889 4890 4891 162 4892 0 4889 4890 4891 162 -4893 0 4889 4890 4891 162 4894 0 c -1-1 --> -2 c ( b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ b^{2, 81}_0 ∧ -p_162) -> ( b^{2, 82}_2 ∧ b^{2, 82}_1 ∧ -b^{2, 82}_0) c in CNF: c -b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ p_162 ∨ b^{2, 82}_2 c -b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ p_162 ∨ b^{2, 82}_1 c -b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ p_162 ∨ -b^{2, 82}_0 c in DIMACS: -4889 4890 -4891 162 4892 0 -4889 4890 -4891 162 4893 0 -4889 4890 -4891 162 -4894 0 c -2-1 --> break c ( b^{2, 81}_2 ∧ b^{2, 81}_1 ∧ -b^{2, 81}_0 ∧ -p_162) -> break c in CNF: c -b^{2, 81}_2 ∨ -b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ p_162 ∨ break c in DIMACS: -4889 -4890 4891 162 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 81}_2 ∧ -b^{2, 81}_1 ∧ -b^{2, 81}_0 ∧ true) c in CNF: c -b^{2, 81}_2 ∨ b^{2, 81}_1 ∨ b^{2, 81}_0 ∨ false c in DIMACS: -4889 4890 4891 0 c 3 does not represent an automaton state. c -(-b^{2, 81}_2 ∧ b^{2, 81}_1 ∧ b^{2, 81}_0 ∧ true) c in CNF: c b^{2, 81}_2 ∨ -b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ false c in DIMACS: 4889 -4890 -4891 0 c -3 does not represent an automaton state. c -( b^{2, 81}_2 ∧ b^{2, 81}_1 ∧ b^{2, 81}_0 ∧ true) c in CNF: c -b^{2, 81}_2 ∨ -b^{2, 81}_1 ∨ -b^{2, 81}_0 ∨ false c in DIMACS: -4889 -4890 -4891 0 c i = 82 c -2+1 --> -1 c ( b^{2, 82}_2 ∧ b^{2, 82}_1 ∧ -b^{2, 82}_0 ∧ p_164) -> ( b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ b^{2, 83}_0) c in CNF: c -b^{2, 82}_2 ∨ -b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ -p_164 ∨ b^{2, 83}_2 c -b^{2, 82}_2 ∨ -b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ -p_164 ∨ -b^{2, 83}_1 c -b^{2, 82}_2 ∨ -b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ -p_164 ∨ b^{2, 83}_0 c in DIMACS: -4892 -4893 4894 -164 4895 0 -4892 -4893 4894 -164 -4896 0 -4892 -4893 4894 -164 4897 0 c -1+1 --> 0 c ( b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ b^{2, 82}_0 ∧ p_164) -> (-b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ -b^{2, 83}_0) c in CNF: c -b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ -p_164 ∨ -b^{2, 83}_2 c -b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ -p_164 ∨ -b^{2, 83}_1 c -b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ -p_164 ∨ -b^{2, 83}_0 c in DIMACS: -4892 4893 -4894 -164 -4895 0 -4892 4893 -4894 -164 -4896 0 -4892 4893 -4894 -164 -4897 0 c 0+1 --> 1 c (-b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ -b^{2, 82}_0 ∧ p_164) -> (-b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ b^{2, 83}_0) c in CNF: c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ -p_164 ∨ -b^{2, 83}_2 c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ -p_164 ∨ -b^{2, 83}_1 c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ -p_164 ∨ b^{2, 83}_0 c in DIMACS: 4892 4893 4894 -164 -4895 0 4892 4893 4894 -164 -4896 0 4892 4893 4894 -164 4897 0 c 1+1 --> 2 c (-b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ b^{2, 82}_0 ∧ p_164) -> (-b^{2, 83}_2 ∧ b^{2, 83}_1 ∧ -b^{2, 83}_0) c in CNF: c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ -p_164 ∨ -b^{2, 83}_2 c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ -p_164 ∨ b^{2, 83}_1 c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ -p_164 ∨ -b^{2, 83}_0 c in DIMACS: 4892 4893 -4894 -164 -4895 0 4892 4893 -4894 -164 4896 0 4892 4893 -4894 -164 -4897 0 c 2+1 --> break c (-b^{2, 82}_2 ∧ b^{2, 82}_1 ∧ -b^{2, 82}_0 ∧ p_164) -> break c in CNF: c b^{2, 82}_2 ∨ -b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ -p_164 ∨ break c in DIMACS: 4892 -4893 4894 -164 1162 0 c 2-1 --> 1 c (-b^{2, 82}_2 ∧ b^{2, 82}_1 ∧ -b^{2, 82}_0 ∧ -p_164) -> (-b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ b^{2, 83}_0) c in CNF: c b^{2, 82}_2 ∨ -b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ p_164 ∨ -b^{2, 83}_2 c b^{2, 82}_2 ∨ -b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ p_164 ∨ -b^{2, 83}_1 c b^{2, 82}_2 ∨ -b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ p_164 ∨ b^{2, 83}_0 c in DIMACS: 4892 -4893 4894 164 -4895 0 4892 -4893 4894 164 -4896 0 4892 -4893 4894 164 4897 0 c 1-1 --> 0 c (-b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ b^{2, 82}_0 ∧ -p_164) -> (-b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ -b^{2, 83}_0) c in CNF: c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ p_164 ∨ -b^{2, 83}_2 c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ p_164 ∨ -b^{2, 83}_1 c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ p_164 ∨ -b^{2, 83}_0 c in DIMACS: 4892 4893 -4894 164 -4895 0 4892 4893 -4894 164 -4896 0 4892 4893 -4894 164 -4897 0 c 0-1 --> -1 c (-b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ -b^{2, 82}_0 ∧ -p_164) -> ( b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ b^{2, 83}_0) c in CNF: c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ p_164 ∨ b^{2, 83}_2 c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ p_164 ∨ -b^{2, 83}_1 c b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ p_164 ∨ b^{2, 83}_0 c in DIMACS: 4892 4893 4894 164 4895 0 4892 4893 4894 164 -4896 0 4892 4893 4894 164 4897 0 c -1-1 --> -2 c ( b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ b^{2, 82}_0 ∧ -p_164) -> ( b^{2, 83}_2 ∧ b^{2, 83}_1 ∧ -b^{2, 83}_0) c in CNF: c -b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ p_164 ∨ b^{2, 83}_2 c -b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ p_164 ∨ b^{2, 83}_1 c -b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ p_164 ∨ -b^{2, 83}_0 c in DIMACS: -4892 4893 -4894 164 4895 0 -4892 4893 -4894 164 4896 0 -4892 4893 -4894 164 -4897 0 c -2-1 --> break c ( b^{2, 82}_2 ∧ b^{2, 82}_1 ∧ -b^{2, 82}_0 ∧ -p_164) -> break c in CNF: c -b^{2, 82}_2 ∨ -b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ p_164 ∨ break c in DIMACS: -4892 -4893 4894 164 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 82}_2 ∧ -b^{2, 82}_1 ∧ -b^{2, 82}_0 ∧ true) c in CNF: c -b^{2, 82}_2 ∨ b^{2, 82}_1 ∨ b^{2, 82}_0 ∨ false c in DIMACS: -4892 4893 4894 0 c 3 does not represent an automaton state. c -(-b^{2, 82}_2 ∧ b^{2, 82}_1 ∧ b^{2, 82}_0 ∧ true) c in CNF: c b^{2, 82}_2 ∨ -b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ false c in DIMACS: 4892 -4893 -4894 0 c -3 does not represent an automaton state. c -( b^{2, 82}_2 ∧ b^{2, 82}_1 ∧ b^{2, 82}_0 ∧ true) c in CNF: c -b^{2, 82}_2 ∨ -b^{2, 82}_1 ∨ -b^{2, 82}_0 ∨ false c in DIMACS: -4892 -4893 -4894 0 c i = 83 c -2+1 --> -1 c ( b^{2, 83}_2 ∧ b^{2, 83}_1 ∧ -b^{2, 83}_0 ∧ p_166) -> ( b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ b^{2, 84}_0) c in CNF: c -b^{2, 83}_2 ∨ -b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ -p_166 ∨ b^{2, 84}_2 c -b^{2, 83}_2 ∨ -b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ -p_166 ∨ -b^{2, 84}_1 c -b^{2, 83}_2 ∨ -b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ -p_166 ∨ b^{2, 84}_0 c in DIMACS: -4895 -4896 4897 -166 4898 0 -4895 -4896 4897 -166 -4899 0 -4895 -4896 4897 -166 4900 0 c -1+1 --> 0 c ( b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ b^{2, 83}_0 ∧ p_166) -> (-b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ -b^{2, 84}_0) c in CNF: c -b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ -p_166 ∨ -b^{2, 84}_2 c -b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ -p_166 ∨ -b^{2, 84}_1 c -b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ -p_166 ∨ -b^{2, 84}_0 c in DIMACS: -4895 4896 -4897 -166 -4898 0 -4895 4896 -4897 -166 -4899 0 -4895 4896 -4897 -166 -4900 0 c 0+1 --> 1 c (-b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ -b^{2, 83}_0 ∧ p_166) -> (-b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ b^{2, 84}_0) c in CNF: c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ -p_166 ∨ -b^{2, 84}_2 c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ -p_166 ∨ -b^{2, 84}_1 c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ -p_166 ∨ b^{2, 84}_0 c in DIMACS: 4895 4896 4897 -166 -4898 0 4895 4896 4897 -166 -4899 0 4895 4896 4897 -166 4900 0 c 1+1 --> 2 c (-b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ b^{2, 83}_0 ∧ p_166) -> (-b^{2, 84}_2 ∧ b^{2, 84}_1 ∧ -b^{2, 84}_0) c in CNF: c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ -p_166 ∨ -b^{2, 84}_2 c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ -p_166 ∨ b^{2, 84}_1 c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ -p_166 ∨ -b^{2, 84}_0 c in DIMACS: 4895 4896 -4897 -166 -4898 0 4895 4896 -4897 -166 4899 0 4895 4896 -4897 -166 -4900 0 c 2+1 --> break c (-b^{2, 83}_2 ∧ b^{2, 83}_1 ∧ -b^{2, 83}_0 ∧ p_166) -> break c in CNF: c b^{2, 83}_2 ∨ -b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ -p_166 ∨ break c in DIMACS: 4895 -4896 4897 -166 1162 0 c 2-1 --> 1 c (-b^{2, 83}_2 ∧ b^{2, 83}_1 ∧ -b^{2, 83}_0 ∧ -p_166) -> (-b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ b^{2, 84}_0) c in CNF: c b^{2, 83}_2 ∨ -b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ p_166 ∨ -b^{2, 84}_2 c b^{2, 83}_2 ∨ -b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ p_166 ∨ -b^{2, 84}_1 c b^{2, 83}_2 ∨ -b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ p_166 ∨ b^{2, 84}_0 c in DIMACS: 4895 -4896 4897 166 -4898 0 4895 -4896 4897 166 -4899 0 4895 -4896 4897 166 4900 0 c 1-1 --> 0 c (-b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ b^{2, 83}_0 ∧ -p_166) -> (-b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ -b^{2, 84}_0) c in CNF: c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ p_166 ∨ -b^{2, 84}_2 c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ p_166 ∨ -b^{2, 84}_1 c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ p_166 ∨ -b^{2, 84}_0 c in DIMACS: 4895 4896 -4897 166 -4898 0 4895 4896 -4897 166 -4899 0 4895 4896 -4897 166 -4900 0 c 0-1 --> -1 c (-b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ -b^{2, 83}_0 ∧ -p_166) -> ( b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ b^{2, 84}_0) c in CNF: c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ p_166 ∨ b^{2, 84}_2 c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ p_166 ∨ -b^{2, 84}_1 c b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ p_166 ∨ b^{2, 84}_0 c in DIMACS: 4895 4896 4897 166 4898 0 4895 4896 4897 166 -4899 0 4895 4896 4897 166 4900 0 c -1-1 --> -2 c ( b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ b^{2, 83}_0 ∧ -p_166) -> ( b^{2, 84}_2 ∧ b^{2, 84}_1 ∧ -b^{2, 84}_0) c in CNF: c -b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ p_166 ∨ b^{2, 84}_2 c -b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ p_166 ∨ b^{2, 84}_1 c -b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ p_166 ∨ -b^{2, 84}_0 c in DIMACS: -4895 4896 -4897 166 4898 0 -4895 4896 -4897 166 4899 0 -4895 4896 -4897 166 -4900 0 c -2-1 --> break c ( b^{2, 83}_2 ∧ b^{2, 83}_1 ∧ -b^{2, 83}_0 ∧ -p_166) -> break c in CNF: c -b^{2, 83}_2 ∨ -b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ p_166 ∨ break c in DIMACS: -4895 -4896 4897 166 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 83}_2 ∧ -b^{2, 83}_1 ∧ -b^{2, 83}_0 ∧ true) c in CNF: c -b^{2, 83}_2 ∨ b^{2, 83}_1 ∨ b^{2, 83}_0 ∨ false c in DIMACS: -4895 4896 4897 0 c 3 does not represent an automaton state. c -(-b^{2, 83}_2 ∧ b^{2, 83}_1 ∧ b^{2, 83}_0 ∧ true) c in CNF: c b^{2, 83}_2 ∨ -b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ false c in DIMACS: 4895 -4896 -4897 0 c -3 does not represent an automaton state. c -( b^{2, 83}_2 ∧ b^{2, 83}_1 ∧ b^{2, 83}_0 ∧ true) c in CNF: c -b^{2, 83}_2 ∨ -b^{2, 83}_1 ∨ -b^{2, 83}_0 ∨ false c in DIMACS: -4895 -4896 -4897 0 c i = 84 c -2+1 --> -1 c ( b^{2, 84}_2 ∧ b^{2, 84}_1 ∧ -b^{2, 84}_0 ∧ p_168) -> ( b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ b^{2, 85}_0) c in CNF: c -b^{2, 84}_2 ∨ -b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ -p_168 ∨ b^{2, 85}_2 c -b^{2, 84}_2 ∨ -b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ -p_168 ∨ -b^{2, 85}_1 c -b^{2, 84}_2 ∨ -b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ -p_168 ∨ b^{2, 85}_0 c in DIMACS: -4898 -4899 4900 -168 4901 0 -4898 -4899 4900 -168 -4902 0 -4898 -4899 4900 -168 4903 0 c -1+1 --> 0 c ( b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ b^{2, 84}_0 ∧ p_168) -> (-b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ -b^{2, 85}_0) c in CNF: c -b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ -p_168 ∨ -b^{2, 85}_2 c -b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ -p_168 ∨ -b^{2, 85}_1 c -b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ -p_168 ∨ -b^{2, 85}_0 c in DIMACS: -4898 4899 -4900 -168 -4901 0 -4898 4899 -4900 -168 -4902 0 -4898 4899 -4900 -168 -4903 0 c 0+1 --> 1 c (-b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ -b^{2, 84}_0 ∧ p_168) -> (-b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ b^{2, 85}_0) c in CNF: c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ -p_168 ∨ -b^{2, 85}_2 c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ -p_168 ∨ -b^{2, 85}_1 c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ -p_168 ∨ b^{2, 85}_0 c in DIMACS: 4898 4899 4900 -168 -4901 0 4898 4899 4900 -168 -4902 0 4898 4899 4900 -168 4903 0 c 1+1 --> 2 c (-b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ b^{2, 84}_0 ∧ p_168) -> (-b^{2, 85}_2 ∧ b^{2, 85}_1 ∧ -b^{2, 85}_0) c in CNF: c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ -p_168 ∨ -b^{2, 85}_2 c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ -p_168 ∨ b^{2, 85}_1 c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ -p_168 ∨ -b^{2, 85}_0 c in DIMACS: 4898 4899 -4900 -168 -4901 0 4898 4899 -4900 -168 4902 0 4898 4899 -4900 -168 -4903 0 c 2+1 --> break c (-b^{2, 84}_2 ∧ b^{2, 84}_1 ∧ -b^{2, 84}_0 ∧ p_168) -> break c in CNF: c b^{2, 84}_2 ∨ -b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ -p_168 ∨ break c in DIMACS: 4898 -4899 4900 -168 1162 0 c 2-1 --> 1 c (-b^{2, 84}_2 ∧ b^{2, 84}_1 ∧ -b^{2, 84}_0 ∧ -p_168) -> (-b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ b^{2, 85}_0) c in CNF: c b^{2, 84}_2 ∨ -b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ p_168 ∨ -b^{2, 85}_2 c b^{2, 84}_2 ∨ -b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ p_168 ∨ -b^{2, 85}_1 c b^{2, 84}_2 ∨ -b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ p_168 ∨ b^{2, 85}_0 c in DIMACS: 4898 -4899 4900 168 -4901 0 4898 -4899 4900 168 -4902 0 4898 -4899 4900 168 4903 0 c 1-1 --> 0 c (-b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ b^{2, 84}_0 ∧ -p_168) -> (-b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ -b^{2, 85}_0) c in CNF: c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ p_168 ∨ -b^{2, 85}_2 c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ p_168 ∨ -b^{2, 85}_1 c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ p_168 ∨ -b^{2, 85}_0 c in DIMACS: 4898 4899 -4900 168 -4901 0 4898 4899 -4900 168 -4902 0 4898 4899 -4900 168 -4903 0 c 0-1 --> -1 c (-b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ -b^{2, 84}_0 ∧ -p_168) -> ( b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ b^{2, 85}_0) c in CNF: c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ p_168 ∨ b^{2, 85}_2 c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ p_168 ∨ -b^{2, 85}_1 c b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ p_168 ∨ b^{2, 85}_0 c in DIMACS: 4898 4899 4900 168 4901 0 4898 4899 4900 168 -4902 0 4898 4899 4900 168 4903 0 c -1-1 --> -2 c ( b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ b^{2, 84}_0 ∧ -p_168) -> ( b^{2, 85}_2 ∧ b^{2, 85}_1 ∧ -b^{2, 85}_0) c in CNF: c -b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ p_168 ∨ b^{2, 85}_2 c -b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ p_168 ∨ b^{2, 85}_1 c -b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ p_168 ∨ -b^{2, 85}_0 c in DIMACS: -4898 4899 -4900 168 4901 0 -4898 4899 -4900 168 4902 0 -4898 4899 -4900 168 -4903 0 c -2-1 --> break c ( b^{2, 84}_2 ∧ b^{2, 84}_1 ∧ -b^{2, 84}_0 ∧ -p_168) -> break c in CNF: c -b^{2, 84}_2 ∨ -b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ p_168 ∨ break c in DIMACS: -4898 -4899 4900 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 84}_2 ∧ -b^{2, 84}_1 ∧ -b^{2, 84}_0 ∧ true) c in CNF: c -b^{2, 84}_2 ∨ b^{2, 84}_1 ∨ b^{2, 84}_0 ∨ false c in DIMACS: -4898 4899 4900 0 c 3 does not represent an automaton state. c -(-b^{2, 84}_2 ∧ b^{2, 84}_1 ∧ b^{2, 84}_0 ∧ true) c in CNF: c b^{2, 84}_2 ∨ -b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ false c in DIMACS: 4898 -4899 -4900 0 c -3 does not represent an automaton state. c -( b^{2, 84}_2 ∧ b^{2, 84}_1 ∧ b^{2, 84}_0 ∧ true) c in CNF: c -b^{2, 84}_2 ∨ -b^{2, 84}_1 ∨ -b^{2, 84}_0 ∨ false c in DIMACS: -4898 -4899 -4900 0 c i = 85 c -2+1 --> -1 c ( b^{2, 85}_2 ∧ b^{2, 85}_1 ∧ -b^{2, 85}_0 ∧ p_170) -> ( b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ b^{2, 86}_0) c in CNF: c -b^{2, 85}_2 ∨ -b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ -p_170 ∨ b^{2, 86}_2 c -b^{2, 85}_2 ∨ -b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ -p_170 ∨ -b^{2, 86}_1 c -b^{2, 85}_2 ∨ -b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ -p_170 ∨ b^{2, 86}_0 c in DIMACS: -4901 -4902 4903 -170 4904 0 -4901 -4902 4903 -170 -4905 0 -4901 -4902 4903 -170 4906 0 c -1+1 --> 0 c ( b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ b^{2, 85}_0 ∧ p_170) -> (-b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ -b^{2, 86}_0) c in CNF: c -b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ -p_170 ∨ -b^{2, 86}_2 c -b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ -p_170 ∨ -b^{2, 86}_1 c -b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ -p_170 ∨ -b^{2, 86}_0 c in DIMACS: -4901 4902 -4903 -170 -4904 0 -4901 4902 -4903 -170 -4905 0 -4901 4902 -4903 -170 -4906 0 c 0+1 --> 1 c (-b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ -b^{2, 85}_0 ∧ p_170) -> (-b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ b^{2, 86}_0) c in CNF: c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ -p_170 ∨ -b^{2, 86}_2 c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ -p_170 ∨ -b^{2, 86}_1 c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ -p_170 ∨ b^{2, 86}_0 c in DIMACS: 4901 4902 4903 -170 -4904 0 4901 4902 4903 -170 -4905 0 4901 4902 4903 -170 4906 0 c 1+1 --> 2 c (-b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ b^{2, 85}_0 ∧ p_170) -> (-b^{2, 86}_2 ∧ b^{2, 86}_1 ∧ -b^{2, 86}_0) c in CNF: c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ -p_170 ∨ -b^{2, 86}_2 c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ -p_170 ∨ b^{2, 86}_1 c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ -p_170 ∨ -b^{2, 86}_0 c in DIMACS: 4901 4902 -4903 -170 -4904 0 4901 4902 -4903 -170 4905 0 4901 4902 -4903 -170 -4906 0 c 2+1 --> break c (-b^{2, 85}_2 ∧ b^{2, 85}_1 ∧ -b^{2, 85}_0 ∧ p_170) -> break c in CNF: c b^{2, 85}_2 ∨ -b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ -p_170 ∨ break c in DIMACS: 4901 -4902 4903 -170 1162 0 c 2-1 --> 1 c (-b^{2, 85}_2 ∧ b^{2, 85}_1 ∧ -b^{2, 85}_0 ∧ -p_170) -> (-b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ b^{2, 86}_0) c in CNF: c b^{2, 85}_2 ∨ -b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ p_170 ∨ -b^{2, 86}_2 c b^{2, 85}_2 ∨ -b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ p_170 ∨ -b^{2, 86}_1 c b^{2, 85}_2 ∨ -b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ p_170 ∨ b^{2, 86}_0 c in DIMACS: 4901 -4902 4903 170 -4904 0 4901 -4902 4903 170 -4905 0 4901 -4902 4903 170 4906 0 c 1-1 --> 0 c (-b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ b^{2, 85}_0 ∧ -p_170) -> (-b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ -b^{2, 86}_0) c in CNF: c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ p_170 ∨ -b^{2, 86}_2 c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ p_170 ∨ -b^{2, 86}_1 c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ p_170 ∨ -b^{2, 86}_0 c in DIMACS: 4901 4902 -4903 170 -4904 0 4901 4902 -4903 170 -4905 0 4901 4902 -4903 170 -4906 0 c 0-1 --> -1 c (-b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ -b^{2, 85}_0 ∧ -p_170) -> ( b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ b^{2, 86}_0) c in CNF: c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ p_170 ∨ b^{2, 86}_2 c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ p_170 ∨ -b^{2, 86}_1 c b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ p_170 ∨ b^{2, 86}_0 c in DIMACS: 4901 4902 4903 170 4904 0 4901 4902 4903 170 -4905 0 4901 4902 4903 170 4906 0 c -1-1 --> -2 c ( b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ b^{2, 85}_0 ∧ -p_170) -> ( b^{2, 86}_2 ∧ b^{2, 86}_1 ∧ -b^{2, 86}_0) c in CNF: c -b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ p_170 ∨ b^{2, 86}_2 c -b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ p_170 ∨ b^{2, 86}_1 c -b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ p_170 ∨ -b^{2, 86}_0 c in DIMACS: -4901 4902 -4903 170 4904 0 -4901 4902 -4903 170 4905 0 -4901 4902 -4903 170 -4906 0 c -2-1 --> break c ( b^{2, 85}_2 ∧ b^{2, 85}_1 ∧ -b^{2, 85}_0 ∧ -p_170) -> break c in CNF: c -b^{2, 85}_2 ∨ -b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ p_170 ∨ break c in DIMACS: -4901 -4902 4903 170 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 85}_2 ∧ -b^{2, 85}_1 ∧ -b^{2, 85}_0 ∧ true) c in CNF: c -b^{2, 85}_2 ∨ b^{2, 85}_1 ∨ b^{2, 85}_0 ∨ false c in DIMACS: -4901 4902 4903 0 c 3 does not represent an automaton state. c -(-b^{2, 85}_2 ∧ b^{2, 85}_1 ∧ b^{2, 85}_0 ∧ true) c in CNF: c b^{2, 85}_2 ∨ -b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ false c in DIMACS: 4901 -4902 -4903 0 c -3 does not represent an automaton state. c -( b^{2, 85}_2 ∧ b^{2, 85}_1 ∧ b^{2, 85}_0 ∧ true) c in CNF: c -b^{2, 85}_2 ∨ -b^{2, 85}_1 ∨ -b^{2, 85}_0 ∨ false c in DIMACS: -4901 -4902 -4903 0 c i = 86 c -2+1 --> -1 c ( b^{2, 86}_2 ∧ b^{2, 86}_1 ∧ -b^{2, 86}_0 ∧ p_172) -> ( b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ b^{2, 87}_0) c in CNF: c -b^{2, 86}_2 ∨ -b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ -p_172 ∨ b^{2, 87}_2 c -b^{2, 86}_2 ∨ -b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ -p_172 ∨ -b^{2, 87}_1 c -b^{2, 86}_2 ∨ -b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ -p_172 ∨ b^{2, 87}_0 c in DIMACS: -4904 -4905 4906 -172 4907 0 -4904 -4905 4906 -172 -4908 0 -4904 -4905 4906 -172 4909 0 c -1+1 --> 0 c ( b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ b^{2, 86}_0 ∧ p_172) -> (-b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ -b^{2, 87}_0) c in CNF: c -b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ -p_172 ∨ -b^{2, 87}_2 c -b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ -p_172 ∨ -b^{2, 87}_1 c -b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ -p_172 ∨ -b^{2, 87}_0 c in DIMACS: -4904 4905 -4906 -172 -4907 0 -4904 4905 -4906 -172 -4908 0 -4904 4905 -4906 -172 -4909 0 c 0+1 --> 1 c (-b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ -b^{2, 86}_0 ∧ p_172) -> (-b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ b^{2, 87}_0) c in CNF: c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ -p_172 ∨ -b^{2, 87}_2 c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ -p_172 ∨ -b^{2, 87}_1 c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ -p_172 ∨ b^{2, 87}_0 c in DIMACS: 4904 4905 4906 -172 -4907 0 4904 4905 4906 -172 -4908 0 4904 4905 4906 -172 4909 0 c 1+1 --> 2 c (-b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ b^{2, 86}_0 ∧ p_172) -> (-b^{2, 87}_2 ∧ b^{2, 87}_1 ∧ -b^{2, 87}_0) c in CNF: c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ -p_172 ∨ -b^{2, 87}_2 c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ -p_172 ∨ b^{2, 87}_1 c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ -p_172 ∨ -b^{2, 87}_0 c in DIMACS: 4904 4905 -4906 -172 -4907 0 4904 4905 -4906 -172 4908 0 4904 4905 -4906 -172 -4909 0 c 2+1 --> break c (-b^{2, 86}_2 ∧ b^{2, 86}_1 ∧ -b^{2, 86}_0 ∧ p_172) -> break c in CNF: c b^{2, 86}_2 ∨ -b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ -p_172 ∨ break c in DIMACS: 4904 -4905 4906 -172 1162 0 c 2-1 --> 1 c (-b^{2, 86}_2 ∧ b^{2, 86}_1 ∧ -b^{2, 86}_0 ∧ -p_172) -> (-b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ b^{2, 87}_0) c in CNF: c b^{2, 86}_2 ∨ -b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ p_172 ∨ -b^{2, 87}_2 c b^{2, 86}_2 ∨ -b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ p_172 ∨ -b^{2, 87}_1 c b^{2, 86}_2 ∨ -b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ p_172 ∨ b^{2, 87}_0 c in DIMACS: 4904 -4905 4906 172 -4907 0 4904 -4905 4906 172 -4908 0 4904 -4905 4906 172 4909 0 c 1-1 --> 0 c (-b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ b^{2, 86}_0 ∧ -p_172) -> (-b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ -b^{2, 87}_0) c in CNF: c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ p_172 ∨ -b^{2, 87}_2 c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ p_172 ∨ -b^{2, 87}_1 c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ p_172 ∨ -b^{2, 87}_0 c in DIMACS: 4904 4905 -4906 172 -4907 0 4904 4905 -4906 172 -4908 0 4904 4905 -4906 172 -4909 0 c 0-1 --> -1 c (-b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ -b^{2, 86}_0 ∧ -p_172) -> ( b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ b^{2, 87}_0) c in CNF: c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ p_172 ∨ b^{2, 87}_2 c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ p_172 ∨ -b^{2, 87}_1 c b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ p_172 ∨ b^{2, 87}_0 c in DIMACS: 4904 4905 4906 172 4907 0 4904 4905 4906 172 -4908 0 4904 4905 4906 172 4909 0 c -1-1 --> -2 c ( b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ b^{2, 86}_0 ∧ -p_172) -> ( b^{2, 87}_2 ∧ b^{2, 87}_1 ∧ -b^{2, 87}_0) c in CNF: c -b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ p_172 ∨ b^{2, 87}_2 c -b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ p_172 ∨ b^{2, 87}_1 c -b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ p_172 ∨ -b^{2, 87}_0 c in DIMACS: -4904 4905 -4906 172 4907 0 -4904 4905 -4906 172 4908 0 -4904 4905 -4906 172 -4909 0 c -2-1 --> break c ( b^{2, 86}_2 ∧ b^{2, 86}_1 ∧ -b^{2, 86}_0 ∧ -p_172) -> break c in CNF: c -b^{2, 86}_2 ∨ -b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ p_172 ∨ break c in DIMACS: -4904 -4905 4906 172 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 86}_2 ∧ -b^{2, 86}_1 ∧ -b^{2, 86}_0 ∧ true) c in CNF: c -b^{2, 86}_2 ∨ b^{2, 86}_1 ∨ b^{2, 86}_0 ∨ false c in DIMACS: -4904 4905 4906 0 c 3 does not represent an automaton state. c -(-b^{2, 86}_2 ∧ b^{2, 86}_1 ∧ b^{2, 86}_0 ∧ true) c in CNF: c b^{2, 86}_2 ∨ -b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ false c in DIMACS: 4904 -4905 -4906 0 c -3 does not represent an automaton state. c -( b^{2, 86}_2 ∧ b^{2, 86}_1 ∧ b^{2, 86}_0 ∧ true) c in CNF: c -b^{2, 86}_2 ∨ -b^{2, 86}_1 ∨ -b^{2, 86}_0 ∨ false c in DIMACS: -4904 -4905 -4906 0 c i = 87 c -2+1 --> -1 c ( b^{2, 87}_2 ∧ b^{2, 87}_1 ∧ -b^{2, 87}_0 ∧ p_174) -> ( b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ b^{2, 88}_0) c in CNF: c -b^{2, 87}_2 ∨ -b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ -p_174 ∨ b^{2, 88}_2 c -b^{2, 87}_2 ∨ -b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ -p_174 ∨ -b^{2, 88}_1 c -b^{2, 87}_2 ∨ -b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ -p_174 ∨ b^{2, 88}_0 c in DIMACS: -4907 -4908 4909 -174 4910 0 -4907 -4908 4909 -174 -4911 0 -4907 -4908 4909 -174 4912 0 c -1+1 --> 0 c ( b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ b^{2, 87}_0 ∧ p_174) -> (-b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ -b^{2, 88}_0) c in CNF: c -b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ -p_174 ∨ -b^{2, 88}_2 c -b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ -p_174 ∨ -b^{2, 88}_1 c -b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ -p_174 ∨ -b^{2, 88}_0 c in DIMACS: -4907 4908 -4909 -174 -4910 0 -4907 4908 -4909 -174 -4911 0 -4907 4908 -4909 -174 -4912 0 c 0+1 --> 1 c (-b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ -b^{2, 87}_0 ∧ p_174) -> (-b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ b^{2, 88}_0) c in CNF: c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ -p_174 ∨ -b^{2, 88}_2 c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ -p_174 ∨ -b^{2, 88}_1 c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ -p_174 ∨ b^{2, 88}_0 c in DIMACS: 4907 4908 4909 -174 -4910 0 4907 4908 4909 -174 -4911 0 4907 4908 4909 -174 4912 0 c 1+1 --> 2 c (-b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ b^{2, 87}_0 ∧ p_174) -> (-b^{2, 88}_2 ∧ b^{2, 88}_1 ∧ -b^{2, 88}_0) c in CNF: c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ -p_174 ∨ -b^{2, 88}_2 c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ -p_174 ∨ b^{2, 88}_1 c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ -p_174 ∨ -b^{2, 88}_0 c in DIMACS: 4907 4908 -4909 -174 -4910 0 4907 4908 -4909 -174 4911 0 4907 4908 -4909 -174 -4912 0 c 2+1 --> break c (-b^{2, 87}_2 ∧ b^{2, 87}_1 ∧ -b^{2, 87}_0 ∧ p_174) -> break c in CNF: c b^{2, 87}_2 ∨ -b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ -p_174 ∨ break c in DIMACS: 4907 -4908 4909 -174 1162 0 c 2-1 --> 1 c (-b^{2, 87}_2 ∧ b^{2, 87}_1 ∧ -b^{2, 87}_0 ∧ -p_174) -> (-b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ b^{2, 88}_0) c in CNF: c b^{2, 87}_2 ∨ -b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ p_174 ∨ -b^{2, 88}_2 c b^{2, 87}_2 ∨ -b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ p_174 ∨ -b^{2, 88}_1 c b^{2, 87}_2 ∨ -b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ p_174 ∨ b^{2, 88}_0 c in DIMACS: 4907 -4908 4909 174 -4910 0 4907 -4908 4909 174 -4911 0 4907 -4908 4909 174 4912 0 c 1-1 --> 0 c (-b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ b^{2, 87}_0 ∧ -p_174) -> (-b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ -b^{2, 88}_0) c in CNF: c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ p_174 ∨ -b^{2, 88}_2 c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ p_174 ∨ -b^{2, 88}_1 c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ p_174 ∨ -b^{2, 88}_0 c in DIMACS: 4907 4908 -4909 174 -4910 0 4907 4908 -4909 174 -4911 0 4907 4908 -4909 174 -4912 0 c 0-1 --> -1 c (-b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ -b^{2, 87}_0 ∧ -p_174) -> ( b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ b^{2, 88}_0) c in CNF: c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ p_174 ∨ b^{2, 88}_2 c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ p_174 ∨ -b^{2, 88}_1 c b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ p_174 ∨ b^{2, 88}_0 c in DIMACS: 4907 4908 4909 174 4910 0 4907 4908 4909 174 -4911 0 4907 4908 4909 174 4912 0 c -1-1 --> -2 c ( b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ b^{2, 87}_0 ∧ -p_174) -> ( b^{2, 88}_2 ∧ b^{2, 88}_1 ∧ -b^{2, 88}_0) c in CNF: c -b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ p_174 ∨ b^{2, 88}_2 c -b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ p_174 ∨ b^{2, 88}_1 c -b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ p_174 ∨ -b^{2, 88}_0 c in DIMACS: -4907 4908 -4909 174 4910 0 -4907 4908 -4909 174 4911 0 -4907 4908 -4909 174 -4912 0 c -2-1 --> break c ( b^{2, 87}_2 ∧ b^{2, 87}_1 ∧ -b^{2, 87}_0 ∧ -p_174) -> break c in CNF: c -b^{2, 87}_2 ∨ -b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ p_174 ∨ break c in DIMACS: -4907 -4908 4909 174 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 87}_2 ∧ -b^{2, 87}_1 ∧ -b^{2, 87}_0 ∧ true) c in CNF: c -b^{2, 87}_2 ∨ b^{2, 87}_1 ∨ b^{2, 87}_0 ∨ false c in DIMACS: -4907 4908 4909 0 c 3 does not represent an automaton state. c -(-b^{2, 87}_2 ∧ b^{2, 87}_1 ∧ b^{2, 87}_0 ∧ true) c in CNF: c b^{2, 87}_2 ∨ -b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ false c in DIMACS: 4907 -4908 -4909 0 c -3 does not represent an automaton state. c -( b^{2, 87}_2 ∧ b^{2, 87}_1 ∧ b^{2, 87}_0 ∧ true) c in CNF: c -b^{2, 87}_2 ∨ -b^{2, 87}_1 ∨ -b^{2, 87}_0 ∨ false c in DIMACS: -4907 -4908 -4909 0 c i = 88 c -2+1 --> -1 c ( b^{2, 88}_2 ∧ b^{2, 88}_1 ∧ -b^{2, 88}_0 ∧ p_176) -> ( b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ b^{2, 89}_0) c in CNF: c -b^{2, 88}_2 ∨ -b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ -p_176 ∨ b^{2, 89}_2 c -b^{2, 88}_2 ∨ -b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ -p_176 ∨ -b^{2, 89}_1 c -b^{2, 88}_2 ∨ -b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ -p_176 ∨ b^{2, 89}_0 c in DIMACS: -4910 -4911 4912 -176 4913 0 -4910 -4911 4912 -176 -4914 0 -4910 -4911 4912 -176 4915 0 c -1+1 --> 0 c ( b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ b^{2, 88}_0 ∧ p_176) -> (-b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ -b^{2, 89}_0) c in CNF: c -b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ -p_176 ∨ -b^{2, 89}_2 c -b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ -p_176 ∨ -b^{2, 89}_1 c -b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ -p_176 ∨ -b^{2, 89}_0 c in DIMACS: -4910 4911 -4912 -176 -4913 0 -4910 4911 -4912 -176 -4914 0 -4910 4911 -4912 -176 -4915 0 c 0+1 --> 1 c (-b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ -b^{2, 88}_0 ∧ p_176) -> (-b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ b^{2, 89}_0) c in CNF: c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ -p_176 ∨ -b^{2, 89}_2 c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ -p_176 ∨ -b^{2, 89}_1 c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ -p_176 ∨ b^{2, 89}_0 c in DIMACS: 4910 4911 4912 -176 -4913 0 4910 4911 4912 -176 -4914 0 4910 4911 4912 -176 4915 0 c 1+1 --> 2 c (-b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ b^{2, 88}_0 ∧ p_176) -> (-b^{2, 89}_2 ∧ b^{2, 89}_1 ∧ -b^{2, 89}_0) c in CNF: c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ -p_176 ∨ -b^{2, 89}_2 c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ -p_176 ∨ b^{2, 89}_1 c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ -p_176 ∨ -b^{2, 89}_0 c in DIMACS: 4910 4911 -4912 -176 -4913 0 4910 4911 -4912 -176 4914 0 4910 4911 -4912 -176 -4915 0 c 2+1 --> break c (-b^{2, 88}_2 ∧ b^{2, 88}_1 ∧ -b^{2, 88}_0 ∧ p_176) -> break c in CNF: c b^{2, 88}_2 ∨ -b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ -p_176 ∨ break c in DIMACS: 4910 -4911 4912 -176 1162 0 c 2-1 --> 1 c (-b^{2, 88}_2 ∧ b^{2, 88}_1 ∧ -b^{2, 88}_0 ∧ -p_176) -> (-b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ b^{2, 89}_0) c in CNF: c b^{2, 88}_2 ∨ -b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ p_176 ∨ -b^{2, 89}_2 c b^{2, 88}_2 ∨ -b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ p_176 ∨ -b^{2, 89}_1 c b^{2, 88}_2 ∨ -b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ p_176 ∨ b^{2, 89}_0 c in DIMACS: 4910 -4911 4912 176 -4913 0 4910 -4911 4912 176 -4914 0 4910 -4911 4912 176 4915 0 c 1-1 --> 0 c (-b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ b^{2, 88}_0 ∧ -p_176) -> (-b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ -b^{2, 89}_0) c in CNF: c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ p_176 ∨ -b^{2, 89}_2 c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ p_176 ∨ -b^{2, 89}_1 c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ p_176 ∨ -b^{2, 89}_0 c in DIMACS: 4910 4911 -4912 176 -4913 0 4910 4911 -4912 176 -4914 0 4910 4911 -4912 176 -4915 0 c 0-1 --> -1 c (-b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ -b^{2, 88}_0 ∧ -p_176) -> ( b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ b^{2, 89}_0) c in CNF: c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ p_176 ∨ b^{2, 89}_2 c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ p_176 ∨ -b^{2, 89}_1 c b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ p_176 ∨ b^{2, 89}_0 c in DIMACS: 4910 4911 4912 176 4913 0 4910 4911 4912 176 -4914 0 4910 4911 4912 176 4915 0 c -1-1 --> -2 c ( b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ b^{2, 88}_0 ∧ -p_176) -> ( b^{2, 89}_2 ∧ b^{2, 89}_1 ∧ -b^{2, 89}_0) c in CNF: c -b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ p_176 ∨ b^{2, 89}_2 c -b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ p_176 ∨ b^{2, 89}_1 c -b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ p_176 ∨ -b^{2, 89}_0 c in DIMACS: -4910 4911 -4912 176 4913 0 -4910 4911 -4912 176 4914 0 -4910 4911 -4912 176 -4915 0 c -2-1 --> break c ( b^{2, 88}_2 ∧ b^{2, 88}_1 ∧ -b^{2, 88}_0 ∧ -p_176) -> break c in CNF: c -b^{2, 88}_2 ∨ -b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ p_176 ∨ break c in DIMACS: -4910 -4911 4912 176 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 88}_2 ∧ -b^{2, 88}_1 ∧ -b^{2, 88}_0 ∧ true) c in CNF: c -b^{2, 88}_2 ∨ b^{2, 88}_1 ∨ b^{2, 88}_0 ∨ false c in DIMACS: -4910 4911 4912 0 c 3 does not represent an automaton state. c -(-b^{2, 88}_2 ∧ b^{2, 88}_1 ∧ b^{2, 88}_0 ∧ true) c in CNF: c b^{2, 88}_2 ∨ -b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ false c in DIMACS: 4910 -4911 -4912 0 c -3 does not represent an automaton state. c -( b^{2, 88}_2 ∧ b^{2, 88}_1 ∧ b^{2, 88}_0 ∧ true) c in CNF: c -b^{2, 88}_2 ∨ -b^{2, 88}_1 ∨ -b^{2, 88}_0 ∨ false c in DIMACS: -4910 -4911 -4912 0 c i = 89 c -2+1 --> -1 c ( b^{2, 89}_2 ∧ b^{2, 89}_1 ∧ -b^{2, 89}_0 ∧ p_178) -> ( b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ b^{2, 90}_0) c in CNF: c -b^{2, 89}_2 ∨ -b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ -p_178 ∨ b^{2, 90}_2 c -b^{2, 89}_2 ∨ -b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ -p_178 ∨ -b^{2, 90}_1 c -b^{2, 89}_2 ∨ -b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ -p_178 ∨ b^{2, 90}_0 c in DIMACS: -4913 -4914 4915 -178 4916 0 -4913 -4914 4915 -178 -4917 0 -4913 -4914 4915 -178 4918 0 c -1+1 --> 0 c ( b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ b^{2, 89}_0 ∧ p_178) -> (-b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ -b^{2, 90}_0) c in CNF: c -b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ -p_178 ∨ -b^{2, 90}_2 c -b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ -p_178 ∨ -b^{2, 90}_1 c -b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ -p_178 ∨ -b^{2, 90}_0 c in DIMACS: -4913 4914 -4915 -178 -4916 0 -4913 4914 -4915 -178 -4917 0 -4913 4914 -4915 -178 -4918 0 c 0+1 --> 1 c (-b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ -b^{2, 89}_0 ∧ p_178) -> (-b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ b^{2, 90}_0) c in CNF: c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ -p_178 ∨ -b^{2, 90}_2 c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ -p_178 ∨ -b^{2, 90}_1 c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ -p_178 ∨ b^{2, 90}_0 c in DIMACS: 4913 4914 4915 -178 -4916 0 4913 4914 4915 -178 -4917 0 4913 4914 4915 -178 4918 0 c 1+1 --> 2 c (-b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ b^{2, 89}_0 ∧ p_178) -> (-b^{2, 90}_2 ∧ b^{2, 90}_1 ∧ -b^{2, 90}_0) c in CNF: c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ -p_178 ∨ -b^{2, 90}_2 c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ -p_178 ∨ b^{2, 90}_1 c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ -p_178 ∨ -b^{2, 90}_0 c in DIMACS: 4913 4914 -4915 -178 -4916 0 4913 4914 -4915 -178 4917 0 4913 4914 -4915 -178 -4918 0 c 2+1 --> break c (-b^{2, 89}_2 ∧ b^{2, 89}_1 ∧ -b^{2, 89}_0 ∧ p_178) -> break c in CNF: c b^{2, 89}_2 ∨ -b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ -p_178 ∨ break c in DIMACS: 4913 -4914 4915 -178 1162 0 c 2-1 --> 1 c (-b^{2, 89}_2 ∧ b^{2, 89}_1 ∧ -b^{2, 89}_0 ∧ -p_178) -> (-b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ b^{2, 90}_0) c in CNF: c b^{2, 89}_2 ∨ -b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ p_178 ∨ -b^{2, 90}_2 c b^{2, 89}_2 ∨ -b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ p_178 ∨ -b^{2, 90}_1 c b^{2, 89}_2 ∨ -b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ p_178 ∨ b^{2, 90}_0 c in DIMACS: 4913 -4914 4915 178 -4916 0 4913 -4914 4915 178 -4917 0 4913 -4914 4915 178 4918 0 c 1-1 --> 0 c (-b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ b^{2, 89}_0 ∧ -p_178) -> (-b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ -b^{2, 90}_0) c in CNF: c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ p_178 ∨ -b^{2, 90}_2 c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ p_178 ∨ -b^{2, 90}_1 c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ p_178 ∨ -b^{2, 90}_0 c in DIMACS: 4913 4914 -4915 178 -4916 0 4913 4914 -4915 178 -4917 0 4913 4914 -4915 178 -4918 0 c 0-1 --> -1 c (-b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ -b^{2, 89}_0 ∧ -p_178) -> ( b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ b^{2, 90}_0) c in CNF: c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ p_178 ∨ b^{2, 90}_2 c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ p_178 ∨ -b^{2, 90}_1 c b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ p_178 ∨ b^{2, 90}_0 c in DIMACS: 4913 4914 4915 178 4916 0 4913 4914 4915 178 -4917 0 4913 4914 4915 178 4918 0 c -1-1 --> -2 c ( b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ b^{2, 89}_0 ∧ -p_178) -> ( b^{2, 90}_2 ∧ b^{2, 90}_1 ∧ -b^{2, 90}_0) c in CNF: c -b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ p_178 ∨ b^{2, 90}_2 c -b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ p_178 ∨ b^{2, 90}_1 c -b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ p_178 ∨ -b^{2, 90}_0 c in DIMACS: -4913 4914 -4915 178 4916 0 -4913 4914 -4915 178 4917 0 -4913 4914 -4915 178 -4918 0 c -2-1 --> break c ( b^{2, 89}_2 ∧ b^{2, 89}_1 ∧ -b^{2, 89}_0 ∧ -p_178) -> break c in CNF: c -b^{2, 89}_2 ∨ -b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ p_178 ∨ break c in DIMACS: -4913 -4914 4915 178 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 89}_2 ∧ -b^{2, 89}_1 ∧ -b^{2, 89}_0 ∧ true) c in CNF: c -b^{2, 89}_2 ∨ b^{2, 89}_1 ∨ b^{2, 89}_0 ∨ false c in DIMACS: -4913 4914 4915 0 c 3 does not represent an automaton state. c -(-b^{2, 89}_2 ∧ b^{2, 89}_1 ∧ b^{2, 89}_0 ∧ true) c in CNF: c b^{2, 89}_2 ∨ -b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ false c in DIMACS: 4913 -4914 -4915 0 c -3 does not represent an automaton state. c -( b^{2, 89}_2 ∧ b^{2, 89}_1 ∧ b^{2, 89}_0 ∧ true) c in CNF: c -b^{2, 89}_2 ∨ -b^{2, 89}_1 ∨ -b^{2, 89}_0 ∨ false c in DIMACS: -4913 -4914 -4915 0 c i = 90 c -2+1 --> -1 c ( b^{2, 90}_2 ∧ b^{2, 90}_1 ∧ -b^{2, 90}_0 ∧ p_180) -> ( b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ b^{2, 91}_0) c in CNF: c -b^{2, 90}_2 ∨ -b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ -p_180 ∨ b^{2, 91}_2 c -b^{2, 90}_2 ∨ -b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ -p_180 ∨ -b^{2, 91}_1 c -b^{2, 90}_2 ∨ -b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ -p_180 ∨ b^{2, 91}_0 c in DIMACS: -4916 -4917 4918 -180 4919 0 -4916 -4917 4918 -180 -4920 0 -4916 -4917 4918 -180 4921 0 c -1+1 --> 0 c ( b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ b^{2, 90}_0 ∧ p_180) -> (-b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ -b^{2, 91}_0) c in CNF: c -b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ -p_180 ∨ -b^{2, 91}_2 c -b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ -p_180 ∨ -b^{2, 91}_1 c -b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ -p_180 ∨ -b^{2, 91}_0 c in DIMACS: -4916 4917 -4918 -180 -4919 0 -4916 4917 -4918 -180 -4920 0 -4916 4917 -4918 -180 -4921 0 c 0+1 --> 1 c (-b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ -b^{2, 90}_0 ∧ p_180) -> (-b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ b^{2, 91}_0) c in CNF: c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ -p_180 ∨ -b^{2, 91}_2 c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ -p_180 ∨ -b^{2, 91}_1 c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ -p_180 ∨ b^{2, 91}_0 c in DIMACS: 4916 4917 4918 -180 -4919 0 4916 4917 4918 -180 -4920 0 4916 4917 4918 -180 4921 0 c 1+1 --> 2 c (-b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ b^{2, 90}_0 ∧ p_180) -> (-b^{2, 91}_2 ∧ b^{2, 91}_1 ∧ -b^{2, 91}_0) c in CNF: c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ -p_180 ∨ -b^{2, 91}_2 c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ -p_180 ∨ b^{2, 91}_1 c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ -p_180 ∨ -b^{2, 91}_0 c in DIMACS: 4916 4917 -4918 -180 -4919 0 4916 4917 -4918 -180 4920 0 4916 4917 -4918 -180 -4921 0 c 2+1 --> break c (-b^{2, 90}_2 ∧ b^{2, 90}_1 ∧ -b^{2, 90}_0 ∧ p_180) -> break c in CNF: c b^{2, 90}_2 ∨ -b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ -p_180 ∨ break c in DIMACS: 4916 -4917 4918 -180 1162 0 c 2-1 --> 1 c (-b^{2, 90}_2 ∧ b^{2, 90}_1 ∧ -b^{2, 90}_0 ∧ -p_180) -> (-b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ b^{2, 91}_0) c in CNF: c b^{2, 90}_2 ∨ -b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ p_180 ∨ -b^{2, 91}_2 c b^{2, 90}_2 ∨ -b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ p_180 ∨ -b^{2, 91}_1 c b^{2, 90}_2 ∨ -b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ p_180 ∨ b^{2, 91}_0 c in DIMACS: 4916 -4917 4918 180 -4919 0 4916 -4917 4918 180 -4920 0 4916 -4917 4918 180 4921 0 c 1-1 --> 0 c (-b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ b^{2, 90}_0 ∧ -p_180) -> (-b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ -b^{2, 91}_0) c in CNF: c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ p_180 ∨ -b^{2, 91}_2 c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ p_180 ∨ -b^{2, 91}_1 c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ p_180 ∨ -b^{2, 91}_0 c in DIMACS: 4916 4917 -4918 180 -4919 0 4916 4917 -4918 180 -4920 0 4916 4917 -4918 180 -4921 0 c 0-1 --> -1 c (-b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ -b^{2, 90}_0 ∧ -p_180) -> ( b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ b^{2, 91}_0) c in CNF: c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ p_180 ∨ b^{2, 91}_2 c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ p_180 ∨ -b^{2, 91}_1 c b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ p_180 ∨ b^{2, 91}_0 c in DIMACS: 4916 4917 4918 180 4919 0 4916 4917 4918 180 -4920 0 4916 4917 4918 180 4921 0 c -1-1 --> -2 c ( b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ b^{2, 90}_0 ∧ -p_180) -> ( b^{2, 91}_2 ∧ b^{2, 91}_1 ∧ -b^{2, 91}_0) c in CNF: c -b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ p_180 ∨ b^{2, 91}_2 c -b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ p_180 ∨ b^{2, 91}_1 c -b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ p_180 ∨ -b^{2, 91}_0 c in DIMACS: -4916 4917 -4918 180 4919 0 -4916 4917 -4918 180 4920 0 -4916 4917 -4918 180 -4921 0 c -2-1 --> break c ( b^{2, 90}_2 ∧ b^{2, 90}_1 ∧ -b^{2, 90}_0 ∧ -p_180) -> break c in CNF: c -b^{2, 90}_2 ∨ -b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ p_180 ∨ break c in DIMACS: -4916 -4917 4918 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 90}_2 ∧ -b^{2, 90}_1 ∧ -b^{2, 90}_0 ∧ true) c in CNF: c -b^{2, 90}_2 ∨ b^{2, 90}_1 ∨ b^{2, 90}_0 ∨ false c in DIMACS: -4916 4917 4918 0 c 3 does not represent an automaton state. c -(-b^{2, 90}_2 ∧ b^{2, 90}_1 ∧ b^{2, 90}_0 ∧ true) c in CNF: c b^{2, 90}_2 ∨ -b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ false c in DIMACS: 4916 -4917 -4918 0 c -3 does not represent an automaton state. c -( b^{2, 90}_2 ∧ b^{2, 90}_1 ∧ b^{2, 90}_0 ∧ true) c in CNF: c -b^{2, 90}_2 ∨ -b^{2, 90}_1 ∨ -b^{2, 90}_0 ∨ false c in DIMACS: -4916 -4917 -4918 0 c i = 91 c -2+1 --> -1 c ( b^{2, 91}_2 ∧ b^{2, 91}_1 ∧ -b^{2, 91}_0 ∧ p_182) -> ( b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ b^{2, 92}_0) c in CNF: c -b^{2, 91}_2 ∨ -b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ -p_182 ∨ b^{2, 92}_2 c -b^{2, 91}_2 ∨ -b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ -p_182 ∨ -b^{2, 92}_1 c -b^{2, 91}_2 ∨ -b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ -p_182 ∨ b^{2, 92}_0 c in DIMACS: -4919 -4920 4921 -182 4922 0 -4919 -4920 4921 -182 -4923 0 -4919 -4920 4921 -182 4924 0 c -1+1 --> 0 c ( b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ b^{2, 91}_0 ∧ p_182) -> (-b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ -b^{2, 92}_0) c in CNF: c -b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ -p_182 ∨ -b^{2, 92}_2 c -b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ -p_182 ∨ -b^{2, 92}_1 c -b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ -p_182 ∨ -b^{2, 92}_0 c in DIMACS: -4919 4920 -4921 -182 -4922 0 -4919 4920 -4921 -182 -4923 0 -4919 4920 -4921 -182 -4924 0 c 0+1 --> 1 c (-b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ -b^{2, 91}_0 ∧ p_182) -> (-b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ b^{2, 92}_0) c in CNF: c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ -p_182 ∨ -b^{2, 92}_2 c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ -p_182 ∨ -b^{2, 92}_1 c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ -p_182 ∨ b^{2, 92}_0 c in DIMACS: 4919 4920 4921 -182 -4922 0 4919 4920 4921 -182 -4923 0 4919 4920 4921 -182 4924 0 c 1+1 --> 2 c (-b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ b^{2, 91}_0 ∧ p_182) -> (-b^{2, 92}_2 ∧ b^{2, 92}_1 ∧ -b^{2, 92}_0) c in CNF: c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ -p_182 ∨ -b^{2, 92}_2 c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ -p_182 ∨ b^{2, 92}_1 c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ -p_182 ∨ -b^{2, 92}_0 c in DIMACS: 4919 4920 -4921 -182 -4922 0 4919 4920 -4921 -182 4923 0 4919 4920 -4921 -182 -4924 0 c 2+1 --> break c (-b^{2, 91}_2 ∧ b^{2, 91}_1 ∧ -b^{2, 91}_0 ∧ p_182) -> break c in CNF: c b^{2, 91}_2 ∨ -b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ -p_182 ∨ break c in DIMACS: 4919 -4920 4921 -182 1162 0 c 2-1 --> 1 c (-b^{2, 91}_2 ∧ b^{2, 91}_1 ∧ -b^{2, 91}_0 ∧ -p_182) -> (-b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ b^{2, 92}_0) c in CNF: c b^{2, 91}_2 ∨ -b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ p_182 ∨ -b^{2, 92}_2 c b^{2, 91}_2 ∨ -b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ p_182 ∨ -b^{2, 92}_1 c b^{2, 91}_2 ∨ -b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ p_182 ∨ b^{2, 92}_0 c in DIMACS: 4919 -4920 4921 182 -4922 0 4919 -4920 4921 182 -4923 0 4919 -4920 4921 182 4924 0 c 1-1 --> 0 c (-b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ b^{2, 91}_0 ∧ -p_182) -> (-b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ -b^{2, 92}_0) c in CNF: c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ p_182 ∨ -b^{2, 92}_2 c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ p_182 ∨ -b^{2, 92}_1 c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ p_182 ∨ -b^{2, 92}_0 c in DIMACS: 4919 4920 -4921 182 -4922 0 4919 4920 -4921 182 -4923 0 4919 4920 -4921 182 -4924 0 c 0-1 --> -1 c (-b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ -b^{2, 91}_0 ∧ -p_182) -> ( b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ b^{2, 92}_0) c in CNF: c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ p_182 ∨ b^{2, 92}_2 c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ p_182 ∨ -b^{2, 92}_1 c b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ p_182 ∨ b^{2, 92}_0 c in DIMACS: 4919 4920 4921 182 4922 0 4919 4920 4921 182 -4923 0 4919 4920 4921 182 4924 0 c -1-1 --> -2 c ( b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ b^{2, 91}_0 ∧ -p_182) -> ( b^{2, 92}_2 ∧ b^{2, 92}_1 ∧ -b^{2, 92}_0) c in CNF: c -b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ p_182 ∨ b^{2, 92}_2 c -b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ p_182 ∨ b^{2, 92}_1 c -b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ p_182 ∨ -b^{2, 92}_0 c in DIMACS: -4919 4920 -4921 182 4922 0 -4919 4920 -4921 182 4923 0 -4919 4920 -4921 182 -4924 0 c -2-1 --> break c ( b^{2, 91}_2 ∧ b^{2, 91}_1 ∧ -b^{2, 91}_0 ∧ -p_182) -> break c in CNF: c -b^{2, 91}_2 ∨ -b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ p_182 ∨ break c in DIMACS: -4919 -4920 4921 182 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 91}_2 ∧ -b^{2, 91}_1 ∧ -b^{2, 91}_0 ∧ true) c in CNF: c -b^{2, 91}_2 ∨ b^{2, 91}_1 ∨ b^{2, 91}_0 ∨ false c in DIMACS: -4919 4920 4921 0 c 3 does not represent an automaton state. c -(-b^{2, 91}_2 ∧ b^{2, 91}_1 ∧ b^{2, 91}_0 ∧ true) c in CNF: c b^{2, 91}_2 ∨ -b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ false c in DIMACS: 4919 -4920 -4921 0 c -3 does not represent an automaton state. c -( b^{2, 91}_2 ∧ b^{2, 91}_1 ∧ b^{2, 91}_0 ∧ true) c in CNF: c -b^{2, 91}_2 ∨ -b^{2, 91}_1 ∨ -b^{2, 91}_0 ∨ false c in DIMACS: -4919 -4920 -4921 0 c i = 92 c -2+1 --> -1 c ( b^{2, 92}_2 ∧ b^{2, 92}_1 ∧ -b^{2, 92}_0 ∧ p_184) -> ( b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ b^{2, 93}_0) c in CNF: c -b^{2, 92}_2 ∨ -b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ -p_184 ∨ b^{2, 93}_2 c -b^{2, 92}_2 ∨ -b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ -p_184 ∨ -b^{2, 93}_1 c -b^{2, 92}_2 ∨ -b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ -p_184 ∨ b^{2, 93}_0 c in DIMACS: -4922 -4923 4924 -184 4925 0 -4922 -4923 4924 -184 -4926 0 -4922 -4923 4924 -184 4927 0 c -1+1 --> 0 c ( b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ b^{2, 92}_0 ∧ p_184) -> (-b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ -b^{2, 93}_0) c in CNF: c -b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ -p_184 ∨ -b^{2, 93}_2 c -b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ -p_184 ∨ -b^{2, 93}_1 c -b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ -p_184 ∨ -b^{2, 93}_0 c in DIMACS: -4922 4923 -4924 -184 -4925 0 -4922 4923 -4924 -184 -4926 0 -4922 4923 -4924 -184 -4927 0 c 0+1 --> 1 c (-b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ -b^{2, 92}_0 ∧ p_184) -> (-b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ b^{2, 93}_0) c in CNF: c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ -p_184 ∨ -b^{2, 93}_2 c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ -p_184 ∨ -b^{2, 93}_1 c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ -p_184 ∨ b^{2, 93}_0 c in DIMACS: 4922 4923 4924 -184 -4925 0 4922 4923 4924 -184 -4926 0 4922 4923 4924 -184 4927 0 c 1+1 --> 2 c (-b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ b^{2, 92}_0 ∧ p_184) -> (-b^{2, 93}_2 ∧ b^{2, 93}_1 ∧ -b^{2, 93}_0) c in CNF: c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ -p_184 ∨ -b^{2, 93}_2 c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ -p_184 ∨ b^{2, 93}_1 c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ -p_184 ∨ -b^{2, 93}_0 c in DIMACS: 4922 4923 -4924 -184 -4925 0 4922 4923 -4924 -184 4926 0 4922 4923 -4924 -184 -4927 0 c 2+1 --> break c (-b^{2, 92}_2 ∧ b^{2, 92}_1 ∧ -b^{2, 92}_0 ∧ p_184) -> break c in CNF: c b^{2, 92}_2 ∨ -b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ -p_184 ∨ break c in DIMACS: 4922 -4923 4924 -184 1162 0 c 2-1 --> 1 c (-b^{2, 92}_2 ∧ b^{2, 92}_1 ∧ -b^{2, 92}_0 ∧ -p_184) -> (-b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ b^{2, 93}_0) c in CNF: c b^{2, 92}_2 ∨ -b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ p_184 ∨ -b^{2, 93}_2 c b^{2, 92}_2 ∨ -b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ p_184 ∨ -b^{2, 93}_1 c b^{2, 92}_2 ∨ -b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ p_184 ∨ b^{2, 93}_0 c in DIMACS: 4922 -4923 4924 184 -4925 0 4922 -4923 4924 184 -4926 0 4922 -4923 4924 184 4927 0 c 1-1 --> 0 c (-b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ b^{2, 92}_0 ∧ -p_184) -> (-b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ -b^{2, 93}_0) c in CNF: c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ p_184 ∨ -b^{2, 93}_2 c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ p_184 ∨ -b^{2, 93}_1 c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ p_184 ∨ -b^{2, 93}_0 c in DIMACS: 4922 4923 -4924 184 -4925 0 4922 4923 -4924 184 -4926 0 4922 4923 -4924 184 -4927 0 c 0-1 --> -1 c (-b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ -b^{2, 92}_0 ∧ -p_184) -> ( b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ b^{2, 93}_0) c in CNF: c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ p_184 ∨ b^{2, 93}_2 c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ p_184 ∨ -b^{2, 93}_1 c b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ p_184 ∨ b^{2, 93}_0 c in DIMACS: 4922 4923 4924 184 4925 0 4922 4923 4924 184 -4926 0 4922 4923 4924 184 4927 0 c -1-1 --> -2 c ( b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ b^{2, 92}_0 ∧ -p_184) -> ( b^{2, 93}_2 ∧ b^{2, 93}_1 ∧ -b^{2, 93}_0) c in CNF: c -b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ p_184 ∨ b^{2, 93}_2 c -b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ p_184 ∨ b^{2, 93}_1 c -b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ p_184 ∨ -b^{2, 93}_0 c in DIMACS: -4922 4923 -4924 184 4925 0 -4922 4923 -4924 184 4926 0 -4922 4923 -4924 184 -4927 0 c -2-1 --> break c ( b^{2, 92}_2 ∧ b^{2, 92}_1 ∧ -b^{2, 92}_0 ∧ -p_184) -> break c in CNF: c -b^{2, 92}_2 ∨ -b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ p_184 ∨ break c in DIMACS: -4922 -4923 4924 184 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 92}_2 ∧ -b^{2, 92}_1 ∧ -b^{2, 92}_0 ∧ true) c in CNF: c -b^{2, 92}_2 ∨ b^{2, 92}_1 ∨ b^{2, 92}_0 ∨ false c in DIMACS: -4922 4923 4924 0 c 3 does not represent an automaton state. c -(-b^{2, 92}_2 ∧ b^{2, 92}_1 ∧ b^{2, 92}_0 ∧ true) c in CNF: c b^{2, 92}_2 ∨ -b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ false c in DIMACS: 4922 -4923 -4924 0 c -3 does not represent an automaton state. c -( b^{2, 92}_2 ∧ b^{2, 92}_1 ∧ b^{2, 92}_0 ∧ true) c in CNF: c -b^{2, 92}_2 ∨ -b^{2, 92}_1 ∨ -b^{2, 92}_0 ∨ false c in DIMACS: -4922 -4923 -4924 0 c i = 93 c -2+1 --> -1 c ( b^{2, 93}_2 ∧ b^{2, 93}_1 ∧ -b^{2, 93}_0 ∧ p_186) -> ( b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ b^{2, 94}_0) c in CNF: c -b^{2, 93}_2 ∨ -b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ -p_186 ∨ b^{2, 94}_2 c -b^{2, 93}_2 ∨ -b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ -p_186 ∨ -b^{2, 94}_1 c -b^{2, 93}_2 ∨ -b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ -p_186 ∨ b^{2, 94}_0 c in DIMACS: -4925 -4926 4927 -186 4928 0 -4925 -4926 4927 -186 -4929 0 -4925 -4926 4927 -186 4930 0 c -1+1 --> 0 c ( b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ b^{2, 93}_0 ∧ p_186) -> (-b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ -b^{2, 94}_0) c in CNF: c -b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ -p_186 ∨ -b^{2, 94}_2 c -b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ -p_186 ∨ -b^{2, 94}_1 c -b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ -p_186 ∨ -b^{2, 94}_0 c in DIMACS: -4925 4926 -4927 -186 -4928 0 -4925 4926 -4927 -186 -4929 0 -4925 4926 -4927 -186 -4930 0 c 0+1 --> 1 c (-b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ -b^{2, 93}_0 ∧ p_186) -> (-b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ b^{2, 94}_0) c in CNF: c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ -p_186 ∨ -b^{2, 94}_2 c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ -p_186 ∨ -b^{2, 94}_1 c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ -p_186 ∨ b^{2, 94}_0 c in DIMACS: 4925 4926 4927 -186 -4928 0 4925 4926 4927 -186 -4929 0 4925 4926 4927 -186 4930 0 c 1+1 --> 2 c (-b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ b^{2, 93}_0 ∧ p_186) -> (-b^{2, 94}_2 ∧ b^{2, 94}_1 ∧ -b^{2, 94}_0) c in CNF: c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ -p_186 ∨ -b^{2, 94}_2 c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ -p_186 ∨ b^{2, 94}_1 c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ -p_186 ∨ -b^{2, 94}_0 c in DIMACS: 4925 4926 -4927 -186 -4928 0 4925 4926 -4927 -186 4929 0 4925 4926 -4927 -186 -4930 0 c 2+1 --> break c (-b^{2, 93}_2 ∧ b^{2, 93}_1 ∧ -b^{2, 93}_0 ∧ p_186) -> break c in CNF: c b^{2, 93}_2 ∨ -b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ -p_186 ∨ break c in DIMACS: 4925 -4926 4927 -186 1162 0 c 2-1 --> 1 c (-b^{2, 93}_2 ∧ b^{2, 93}_1 ∧ -b^{2, 93}_0 ∧ -p_186) -> (-b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ b^{2, 94}_0) c in CNF: c b^{2, 93}_2 ∨ -b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ p_186 ∨ -b^{2, 94}_2 c b^{2, 93}_2 ∨ -b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ p_186 ∨ -b^{2, 94}_1 c b^{2, 93}_2 ∨ -b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ p_186 ∨ b^{2, 94}_0 c in DIMACS: 4925 -4926 4927 186 -4928 0 4925 -4926 4927 186 -4929 0 4925 -4926 4927 186 4930 0 c 1-1 --> 0 c (-b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ b^{2, 93}_0 ∧ -p_186) -> (-b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ -b^{2, 94}_0) c in CNF: c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ p_186 ∨ -b^{2, 94}_2 c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ p_186 ∨ -b^{2, 94}_1 c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ p_186 ∨ -b^{2, 94}_0 c in DIMACS: 4925 4926 -4927 186 -4928 0 4925 4926 -4927 186 -4929 0 4925 4926 -4927 186 -4930 0 c 0-1 --> -1 c (-b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ -b^{2, 93}_0 ∧ -p_186) -> ( b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ b^{2, 94}_0) c in CNF: c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ p_186 ∨ b^{2, 94}_2 c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ p_186 ∨ -b^{2, 94}_1 c b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ p_186 ∨ b^{2, 94}_0 c in DIMACS: 4925 4926 4927 186 4928 0 4925 4926 4927 186 -4929 0 4925 4926 4927 186 4930 0 c -1-1 --> -2 c ( b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ b^{2, 93}_0 ∧ -p_186) -> ( b^{2, 94}_2 ∧ b^{2, 94}_1 ∧ -b^{2, 94}_0) c in CNF: c -b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ p_186 ∨ b^{2, 94}_2 c -b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ p_186 ∨ b^{2, 94}_1 c -b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ p_186 ∨ -b^{2, 94}_0 c in DIMACS: -4925 4926 -4927 186 4928 0 -4925 4926 -4927 186 4929 0 -4925 4926 -4927 186 -4930 0 c -2-1 --> break c ( b^{2, 93}_2 ∧ b^{2, 93}_1 ∧ -b^{2, 93}_0 ∧ -p_186) -> break c in CNF: c -b^{2, 93}_2 ∨ -b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ p_186 ∨ break c in DIMACS: -4925 -4926 4927 186 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 93}_2 ∧ -b^{2, 93}_1 ∧ -b^{2, 93}_0 ∧ true) c in CNF: c -b^{2, 93}_2 ∨ b^{2, 93}_1 ∨ b^{2, 93}_0 ∨ false c in DIMACS: -4925 4926 4927 0 c 3 does not represent an automaton state. c -(-b^{2, 93}_2 ∧ b^{2, 93}_1 ∧ b^{2, 93}_0 ∧ true) c in CNF: c b^{2, 93}_2 ∨ -b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ false c in DIMACS: 4925 -4926 -4927 0 c -3 does not represent an automaton state. c -( b^{2, 93}_2 ∧ b^{2, 93}_1 ∧ b^{2, 93}_0 ∧ true) c in CNF: c -b^{2, 93}_2 ∨ -b^{2, 93}_1 ∨ -b^{2, 93}_0 ∨ false c in DIMACS: -4925 -4926 -4927 0 c i = 94 c -2+1 --> -1 c ( b^{2, 94}_2 ∧ b^{2, 94}_1 ∧ -b^{2, 94}_0 ∧ p_188) -> ( b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ b^{2, 95}_0) c in CNF: c -b^{2, 94}_2 ∨ -b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ -p_188 ∨ b^{2, 95}_2 c -b^{2, 94}_2 ∨ -b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ -p_188 ∨ -b^{2, 95}_1 c -b^{2, 94}_2 ∨ -b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ -p_188 ∨ b^{2, 95}_0 c in DIMACS: -4928 -4929 4930 -188 4931 0 -4928 -4929 4930 -188 -4932 0 -4928 -4929 4930 -188 4933 0 c -1+1 --> 0 c ( b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ b^{2, 94}_0 ∧ p_188) -> (-b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ -b^{2, 95}_0) c in CNF: c -b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ -p_188 ∨ -b^{2, 95}_2 c -b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ -p_188 ∨ -b^{2, 95}_1 c -b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ -p_188 ∨ -b^{2, 95}_0 c in DIMACS: -4928 4929 -4930 -188 -4931 0 -4928 4929 -4930 -188 -4932 0 -4928 4929 -4930 -188 -4933 0 c 0+1 --> 1 c (-b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ -b^{2, 94}_0 ∧ p_188) -> (-b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ b^{2, 95}_0) c in CNF: c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ -p_188 ∨ -b^{2, 95}_2 c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ -p_188 ∨ -b^{2, 95}_1 c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ -p_188 ∨ b^{2, 95}_0 c in DIMACS: 4928 4929 4930 -188 -4931 0 4928 4929 4930 -188 -4932 0 4928 4929 4930 -188 4933 0 c 1+1 --> 2 c (-b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ b^{2, 94}_0 ∧ p_188) -> (-b^{2, 95}_2 ∧ b^{2, 95}_1 ∧ -b^{2, 95}_0) c in CNF: c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ -p_188 ∨ -b^{2, 95}_2 c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ -p_188 ∨ b^{2, 95}_1 c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ -p_188 ∨ -b^{2, 95}_0 c in DIMACS: 4928 4929 -4930 -188 -4931 0 4928 4929 -4930 -188 4932 0 4928 4929 -4930 -188 -4933 0 c 2+1 --> break c (-b^{2, 94}_2 ∧ b^{2, 94}_1 ∧ -b^{2, 94}_0 ∧ p_188) -> break c in CNF: c b^{2, 94}_2 ∨ -b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ -p_188 ∨ break c in DIMACS: 4928 -4929 4930 -188 1162 0 c 2-1 --> 1 c (-b^{2, 94}_2 ∧ b^{2, 94}_1 ∧ -b^{2, 94}_0 ∧ -p_188) -> (-b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ b^{2, 95}_0) c in CNF: c b^{2, 94}_2 ∨ -b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ p_188 ∨ -b^{2, 95}_2 c b^{2, 94}_2 ∨ -b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ p_188 ∨ -b^{2, 95}_1 c b^{2, 94}_2 ∨ -b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ p_188 ∨ b^{2, 95}_0 c in DIMACS: 4928 -4929 4930 188 -4931 0 4928 -4929 4930 188 -4932 0 4928 -4929 4930 188 4933 0 c 1-1 --> 0 c (-b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ b^{2, 94}_0 ∧ -p_188) -> (-b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ -b^{2, 95}_0) c in CNF: c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ p_188 ∨ -b^{2, 95}_2 c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ p_188 ∨ -b^{2, 95}_1 c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ p_188 ∨ -b^{2, 95}_0 c in DIMACS: 4928 4929 -4930 188 -4931 0 4928 4929 -4930 188 -4932 0 4928 4929 -4930 188 -4933 0 c 0-1 --> -1 c (-b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ -b^{2, 94}_0 ∧ -p_188) -> ( b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ b^{2, 95}_0) c in CNF: c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ p_188 ∨ b^{2, 95}_2 c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ p_188 ∨ -b^{2, 95}_1 c b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ p_188 ∨ b^{2, 95}_0 c in DIMACS: 4928 4929 4930 188 4931 0 4928 4929 4930 188 -4932 0 4928 4929 4930 188 4933 0 c -1-1 --> -2 c ( b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ b^{2, 94}_0 ∧ -p_188) -> ( b^{2, 95}_2 ∧ b^{2, 95}_1 ∧ -b^{2, 95}_0) c in CNF: c -b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ p_188 ∨ b^{2, 95}_2 c -b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ p_188 ∨ b^{2, 95}_1 c -b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ p_188 ∨ -b^{2, 95}_0 c in DIMACS: -4928 4929 -4930 188 4931 0 -4928 4929 -4930 188 4932 0 -4928 4929 -4930 188 -4933 0 c -2-1 --> break c ( b^{2, 94}_2 ∧ b^{2, 94}_1 ∧ -b^{2, 94}_0 ∧ -p_188) -> break c in CNF: c -b^{2, 94}_2 ∨ -b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ p_188 ∨ break c in DIMACS: -4928 -4929 4930 188 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 94}_2 ∧ -b^{2, 94}_1 ∧ -b^{2, 94}_0 ∧ true) c in CNF: c -b^{2, 94}_2 ∨ b^{2, 94}_1 ∨ b^{2, 94}_0 ∨ false c in DIMACS: -4928 4929 4930 0 c 3 does not represent an automaton state. c -(-b^{2, 94}_2 ∧ b^{2, 94}_1 ∧ b^{2, 94}_0 ∧ true) c in CNF: c b^{2, 94}_2 ∨ -b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ false c in DIMACS: 4928 -4929 -4930 0 c -3 does not represent an automaton state. c -( b^{2, 94}_2 ∧ b^{2, 94}_1 ∧ b^{2, 94}_0 ∧ true) c in CNF: c -b^{2, 94}_2 ∨ -b^{2, 94}_1 ∨ -b^{2, 94}_0 ∨ false c in DIMACS: -4928 -4929 -4930 0 c i = 95 c -2+1 --> -1 c ( b^{2, 95}_2 ∧ b^{2, 95}_1 ∧ -b^{2, 95}_0 ∧ p_190) -> ( b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ b^{2, 96}_0) c in CNF: c -b^{2, 95}_2 ∨ -b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ -p_190 ∨ b^{2, 96}_2 c -b^{2, 95}_2 ∨ -b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ -p_190 ∨ -b^{2, 96}_1 c -b^{2, 95}_2 ∨ -b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ -p_190 ∨ b^{2, 96}_0 c in DIMACS: -4931 -4932 4933 -190 4934 0 -4931 -4932 4933 -190 -4935 0 -4931 -4932 4933 -190 4936 0 c -1+1 --> 0 c ( b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ b^{2, 95}_0 ∧ p_190) -> (-b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ -b^{2, 96}_0) c in CNF: c -b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ -p_190 ∨ -b^{2, 96}_2 c -b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ -p_190 ∨ -b^{2, 96}_1 c -b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ -p_190 ∨ -b^{2, 96}_0 c in DIMACS: -4931 4932 -4933 -190 -4934 0 -4931 4932 -4933 -190 -4935 0 -4931 4932 -4933 -190 -4936 0 c 0+1 --> 1 c (-b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ -b^{2, 95}_0 ∧ p_190) -> (-b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ b^{2, 96}_0) c in CNF: c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ -p_190 ∨ -b^{2, 96}_2 c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ -p_190 ∨ -b^{2, 96}_1 c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ -p_190 ∨ b^{2, 96}_0 c in DIMACS: 4931 4932 4933 -190 -4934 0 4931 4932 4933 -190 -4935 0 4931 4932 4933 -190 4936 0 c 1+1 --> 2 c (-b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ b^{2, 95}_0 ∧ p_190) -> (-b^{2, 96}_2 ∧ b^{2, 96}_1 ∧ -b^{2, 96}_0) c in CNF: c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ -p_190 ∨ -b^{2, 96}_2 c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ -p_190 ∨ b^{2, 96}_1 c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ -p_190 ∨ -b^{2, 96}_0 c in DIMACS: 4931 4932 -4933 -190 -4934 0 4931 4932 -4933 -190 4935 0 4931 4932 -4933 -190 -4936 0 c 2+1 --> break c (-b^{2, 95}_2 ∧ b^{2, 95}_1 ∧ -b^{2, 95}_0 ∧ p_190) -> break c in CNF: c b^{2, 95}_2 ∨ -b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ -p_190 ∨ break c in DIMACS: 4931 -4932 4933 -190 1162 0 c 2-1 --> 1 c (-b^{2, 95}_2 ∧ b^{2, 95}_1 ∧ -b^{2, 95}_0 ∧ -p_190) -> (-b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ b^{2, 96}_0) c in CNF: c b^{2, 95}_2 ∨ -b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ p_190 ∨ -b^{2, 96}_2 c b^{2, 95}_2 ∨ -b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ p_190 ∨ -b^{2, 96}_1 c b^{2, 95}_2 ∨ -b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ p_190 ∨ b^{2, 96}_0 c in DIMACS: 4931 -4932 4933 190 -4934 0 4931 -4932 4933 190 -4935 0 4931 -4932 4933 190 4936 0 c 1-1 --> 0 c (-b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ b^{2, 95}_0 ∧ -p_190) -> (-b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ -b^{2, 96}_0) c in CNF: c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ p_190 ∨ -b^{2, 96}_2 c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ p_190 ∨ -b^{2, 96}_1 c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ p_190 ∨ -b^{2, 96}_0 c in DIMACS: 4931 4932 -4933 190 -4934 0 4931 4932 -4933 190 -4935 0 4931 4932 -4933 190 -4936 0 c 0-1 --> -1 c (-b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ -b^{2, 95}_0 ∧ -p_190) -> ( b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ b^{2, 96}_0) c in CNF: c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ p_190 ∨ b^{2, 96}_2 c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ p_190 ∨ -b^{2, 96}_1 c b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ p_190 ∨ b^{2, 96}_0 c in DIMACS: 4931 4932 4933 190 4934 0 4931 4932 4933 190 -4935 0 4931 4932 4933 190 4936 0 c -1-1 --> -2 c ( b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ b^{2, 95}_0 ∧ -p_190) -> ( b^{2, 96}_2 ∧ b^{2, 96}_1 ∧ -b^{2, 96}_0) c in CNF: c -b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ p_190 ∨ b^{2, 96}_2 c -b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ p_190 ∨ b^{2, 96}_1 c -b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ p_190 ∨ -b^{2, 96}_0 c in DIMACS: -4931 4932 -4933 190 4934 0 -4931 4932 -4933 190 4935 0 -4931 4932 -4933 190 -4936 0 c -2-1 --> break c ( b^{2, 95}_2 ∧ b^{2, 95}_1 ∧ -b^{2, 95}_0 ∧ -p_190) -> break c in CNF: c -b^{2, 95}_2 ∨ -b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ p_190 ∨ break c in DIMACS: -4931 -4932 4933 190 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 95}_2 ∧ -b^{2, 95}_1 ∧ -b^{2, 95}_0 ∧ true) c in CNF: c -b^{2, 95}_2 ∨ b^{2, 95}_1 ∨ b^{2, 95}_0 ∨ false c in DIMACS: -4931 4932 4933 0 c 3 does not represent an automaton state. c -(-b^{2, 95}_2 ∧ b^{2, 95}_1 ∧ b^{2, 95}_0 ∧ true) c in CNF: c b^{2, 95}_2 ∨ -b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ false c in DIMACS: 4931 -4932 -4933 0 c -3 does not represent an automaton state. c -( b^{2, 95}_2 ∧ b^{2, 95}_1 ∧ b^{2, 95}_0 ∧ true) c in CNF: c -b^{2, 95}_2 ∨ -b^{2, 95}_1 ∨ -b^{2, 95}_0 ∨ false c in DIMACS: -4931 -4932 -4933 0 c i = 96 c -2+1 --> -1 c ( b^{2, 96}_2 ∧ b^{2, 96}_1 ∧ -b^{2, 96}_0 ∧ p_192) -> ( b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ b^{2, 97}_0) c in CNF: c -b^{2, 96}_2 ∨ -b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ -p_192 ∨ b^{2, 97}_2 c -b^{2, 96}_2 ∨ -b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ -p_192 ∨ -b^{2, 97}_1 c -b^{2, 96}_2 ∨ -b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ -p_192 ∨ b^{2, 97}_0 c in DIMACS: -4934 -4935 4936 -192 4937 0 -4934 -4935 4936 -192 -4938 0 -4934 -4935 4936 -192 4939 0 c -1+1 --> 0 c ( b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ b^{2, 96}_0 ∧ p_192) -> (-b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ -b^{2, 97}_0) c in CNF: c -b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ -p_192 ∨ -b^{2, 97}_2 c -b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ -p_192 ∨ -b^{2, 97}_1 c -b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ -p_192 ∨ -b^{2, 97}_0 c in DIMACS: -4934 4935 -4936 -192 -4937 0 -4934 4935 -4936 -192 -4938 0 -4934 4935 -4936 -192 -4939 0 c 0+1 --> 1 c (-b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ -b^{2, 96}_0 ∧ p_192) -> (-b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ b^{2, 97}_0) c in CNF: c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ -p_192 ∨ -b^{2, 97}_2 c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ -p_192 ∨ -b^{2, 97}_1 c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ -p_192 ∨ b^{2, 97}_0 c in DIMACS: 4934 4935 4936 -192 -4937 0 4934 4935 4936 -192 -4938 0 4934 4935 4936 -192 4939 0 c 1+1 --> 2 c (-b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ b^{2, 96}_0 ∧ p_192) -> (-b^{2, 97}_2 ∧ b^{2, 97}_1 ∧ -b^{2, 97}_0) c in CNF: c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ -p_192 ∨ -b^{2, 97}_2 c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ -p_192 ∨ b^{2, 97}_1 c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ -p_192 ∨ -b^{2, 97}_0 c in DIMACS: 4934 4935 -4936 -192 -4937 0 4934 4935 -4936 -192 4938 0 4934 4935 -4936 -192 -4939 0 c 2+1 --> break c (-b^{2, 96}_2 ∧ b^{2, 96}_1 ∧ -b^{2, 96}_0 ∧ p_192) -> break c in CNF: c b^{2, 96}_2 ∨ -b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ -p_192 ∨ break c in DIMACS: 4934 -4935 4936 -192 1162 0 c 2-1 --> 1 c (-b^{2, 96}_2 ∧ b^{2, 96}_1 ∧ -b^{2, 96}_0 ∧ -p_192) -> (-b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ b^{2, 97}_0) c in CNF: c b^{2, 96}_2 ∨ -b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ p_192 ∨ -b^{2, 97}_2 c b^{2, 96}_2 ∨ -b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ p_192 ∨ -b^{2, 97}_1 c b^{2, 96}_2 ∨ -b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ p_192 ∨ b^{2, 97}_0 c in DIMACS: 4934 -4935 4936 192 -4937 0 4934 -4935 4936 192 -4938 0 4934 -4935 4936 192 4939 0 c 1-1 --> 0 c (-b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ b^{2, 96}_0 ∧ -p_192) -> (-b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ -b^{2, 97}_0) c in CNF: c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ p_192 ∨ -b^{2, 97}_2 c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ p_192 ∨ -b^{2, 97}_1 c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ p_192 ∨ -b^{2, 97}_0 c in DIMACS: 4934 4935 -4936 192 -4937 0 4934 4935 -4936 192 -4938 0 4934 4935 -4936 192 -4939 0 c 0-1 --> -1 c (-b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ -b^{2, 96}_0 ∧ -p_192) -> ( b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ b^{2, 97}_0) c in CNF: c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ p_192 ∨ b^{2, 97}_2 c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ p_192 ∨ -b^{2, 97}_1 c b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ p_192 ∨ b^{2, 97}_0 c in DIMACS: 4934 4935 4936 192 4937 0 4934 4935 4936 192 -4938 0 4934 4935 4936 192 4939 0 c -1-1 --> -2 c ( b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ b^{2, 96}_0 ∧ -p_192) -> ( b^{2, 97}_2 ∧ b^{2, 97}_1 ∧ -b^{2, 97}_0) c in CNF: c -b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ p_192 ∨ b^{2, 97}_2 c -b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ p_192 ∨ b^{2, 97}_1 c -b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ p_192 ∨ -b^{2, 97}_0 c in DIMACS: -4934 4935 -4936 192 4937 0 -4934 4935 -4936 192 4938 0 -4934 4935 -4936 192 -4939 0 c -2-1 --> break c ( b^{2, 96}_2 ∧ b^{2, 96}_1 ∧ -b^{2, 96}_0 ∧ -p_192) -> break c in CNF: c -b^{2, 96}_2 ∨ -b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ p_192 ∨ break c in DIMACS: -4934 -4935 4936 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 96}_2 ∧ -b^{2, 96}_1 ∧ -b^{2, 96}_0 ∧ true) c in CNF: c -b^{2, 96}_2 ∨ b^{2, 96}_1 ∨ b^{2, 96}_0 ∨ false c in DIMACS: -4934 4935 4936 0 c 3 does not represent an automaton state. c -(-b^{2, 96}_2 ∧ b^{2, 96}_1 ∧ b^{2, 96}_0 ∧ true) c in CNF: c b^{2, 96}_2 ∨ -b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ false c in DIMACS: 4934 -4935 -4936 0 c -3 does not represent an automaton state. c -( b^{2, 96}_2 ∧ b^{2, 96}_1 ∧ b^{2, 96}_0 ∧ true) c in CNF: c -b^{2, 96}_2 ∨ -b^{2, 96}_1 ∨ -b^{2, 96}_0 ∨ false c in DIMACS: -4934 -4935 -4936 0 c i = 97 c -2+1 --> -1 c ( b^{2, 97}_2 ∧ b^{2, 97}_1 ∧ -b^{2, 97}_0 ∧ p_194) -> ( b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ b^{2, 98}_0) c in CNF: c -b^{2, 97}_2 ∨ -b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ -p_194 ∨ b^{2, 98}_2 c -b^{2, 97}_2 ∨ -b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ -p_194 ∨ -b^{2, 98}_1 c -b^{2, 97}_2 ∨ -b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ -p_194 ∨ b^{2, 98}_0 c in DIMACS: -4937 -4938 4939 -194 4940 0 -4937 -4938 4939 -194 -4941 0 -4937 -4938 4939 -194 4942 0 c -1+1 --> 0 c ( b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ b^{2, 97}_0 ∧ p_194) -> (-b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ -b^{2, 98}_0) c in CNF: c -b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ -p_194 ∨ -b^{2, 98}_2 c -b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ -p_194 ∨ -b^{2, 98}_1 c -b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ -p_194 ∨ -b^{2, 98}_0 c in DIMACS: -4937 4938 -4939 -194 -4940 0 -4937 4938 -4939 -194 -4941 0 -4937 4938 -4939 -194 -4942 0 c 0+1 --> 1 c (-b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ -b^{2, 97}_0 ∧ p_194) -> (-b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ b^{2, 98}_0) c in CNF: c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ -p_194 ∨ -b^{2, 98}_2 c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ -p_194 ∨ -b^{2, 98}_1 c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ -p_194 ∨ b^{2, 98}_0 c in DIMACS: 4937 4938 4939 -194 -4940 0 4937 4938 4939 -194 -4941 0 4937 4938 4939 -194 4942 0 c 1+1 --> 2 c (-b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ b^{2, 97}_0 ∧ p_194) -> (-b^{2, 98}_2 ∧ b^{2, 98}_1 ∧ -b^{2, 98}_0) c in CNF: c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ -p_194 ∨ -b^{2, 98}_2 c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ -p_194 ∨ b^{2, 98}_1 c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ -p_194 ∨ -b^{2, 98}_0 c in DIMACS: 4937 4938 -4939 -194 -4940 0 4937 4938 -4939 -194 4941 0 4937 4938 -4939 -194 -4942 0 c 2+1 --> break c (-b^{2, 97}_2 ∧ b^{2, 97}_1 ∧ -b^{2, 97}_0 ∧ p_194) -> break c in CNF: c b^{2, 97}_2 ∨ -b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ -p_194 ∨ break c in DIMACS: 4937 -4938 4939 -194 1162 0 c 2-1 --> 1 c (-b^{2, 97}_2 ∧ b^{2, 97}_1 ∧ -b^{2, 97}_0 ∧ -p_194) -> (-b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ b^{2, 98}_0) c in CNF: c b^{2, 97}_2 ∨ -b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ p_194 ∨ -b^{2, 98}_2 c b^{2, 97}_2 ∨ -b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ p_194 ∨ -b^{2, 98}_1 c b^{2, 97}_2 ∨ -b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ p_194 ∨ b^{2, 98}_0 c in DIMACS: 4937 -4938 4939 194 -4940 0 4937 -4938 4939 194 -4941 0 4937 -4938 4939 194 4942 0 c 1-1 --> 0 c (-b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ b^{2, 97}_0 ∧ -p_194) -> (-b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ -b^{2, 98}_0) c in CNF: c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ p_194 ∨ -b^{2, 98}_2 c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ p_194 ∨ -b^{2, 98}_1 c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ p_194 ∨ -b^{2, 98}_0 c in DIMACS: 4937 4938 -4939 194 -4940 0 4937 4938 -4939 194 -4941 0 4937 4938 -4939 194 -4942 0 c 0-1 --> -1 c (-b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ -b^{2, 97}_0 ∧ -p_194) -> ( b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ b^{2, 98}_0) c in CNF: c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ p_194 ∨ b^{2, 98}_2 c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ p_194 ∨ -b^{2, 98}_1 c b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ p_194 ∨ b^{2, 98}_0 c in DIMACS: 4937 4938 4939 194 4940 0 4937 4938 4939 194 -4941 0 4937 4938 4939 194 4942 0 c -1-1 --> -2 c ( b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ b^{2, 97}_0 ∧ -p_194) -> ( b^{2, 98}_2 ∧ b^{2, 98}_1 ∧ -b^{2, 98}_0) c in CNF: c -b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ p_194 ∨ b^{2, 98}_2 c -b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ p_194 ∨ b^{2, 98}_1 c -b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ p_194 ∨ -b^{2, 98}_0 c in DIMACS: -4937 4938 -4939 194 4940 0 -4937 4938 -4939 194 4941 0 -4937 4938 -4939 194 -4942 0 c -2-1 --> break c ( b^{2, 97}_2 ∧ b^{2, 97}_1 ∧ -b^{2, 97}_0 ∧ -p_194) -> break c in CNF: c -b^{2, 97}_2 ∨ -b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ p_194 ∨ break c in DIMACS: -4937 -4938 4939 194 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 97}_2 ∧ -b^{2, 97}_1 ∧ -b^{2, 97}_0 ∧ true) c in CNF: c -b^{2, 97}_2 ∨ b^{2, 97}_1 ∨ b^{2, 97}_0 ∨ false c in DIMACS: -4937 4938 4939 0 c 3 does not represent an automaton state. c -(-b^{2, 97}_2 ∧ b^{2, 97}_1 ∧ b^{2, 97}_0 ∧ true) c in CNF: c b^{2, 97}_2 ∨ -b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ false c in DIMACS: 4937 -4938 -4939 0 c -3 does not represent an automaton state. c -( b^{2, 97}_2 ∧ b^{2, 97}_1 ∧ b^{2, 97}_0 ∧ true) c in CNF: c -b^{2, 97}_2 ∨ -b^{2, 97}_1 ∨ -b^{2, 97}_0 ∨ false c in DIMACS: -4937 -4938 -4939 0 c i = 98 c -2+1 --> -1 c ( b^{2, 98}_2 ∧ b^{2, 98}_1 ∧ -b^{2, 98}_0 ∧ p_196) -> ( b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ b^{2, 99}_0) c in CNF: c -b^{2, 98}_2 ∨ -b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ -p_196 ∨ b^{2, 99}_2 c -b^{2, 98}_2 ∨ -b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ -p_196 ∨ -b^{2, 99}_1 c -b^{2, 98}_2 ∨ -b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ -p_196 ∨ b^{2, 99}_0 c in DIMACS: -4940 -4941 4942 -196 4943 0 -4940 -4941 4942 -196 -4944 0 -4940 -4941 4942 -196 4945 0 c -1+1 --> 0 c ( b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ b^{2, 98}_0 ∧ p_196) -> (-b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ -b^{2, 99}_0) c in CNF: c -b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ -p_196 ∨ -b^{2, 99}_2 c -b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ -p_196 ∨ -b^{2, 99}_1 c -b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ -p_196 ∨ -b^{2, 99}_0 c in DIMACS: -4940 4941 -4942 -196 -4943 0 -4940 4941 -4942 -196 -4944 0 -4940 4941 -4942 -196 -4945 0 c 0+1 --> 1 c (-b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ -b^{2, 98}_0 ∧ p_196) -> (-b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ b^{2, 99}_0) c in CNF: c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ -p_196 ∨ -b^{2, 99}_2 c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ -p_196 ∨ -b^{2, 99}_1 c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ -p_196 ∨ b^{2, 99}_0 c in DIMACS: 4940 4941 4942 -196 -4943 0 4940 4941 4942 -196 -4944 0 4940 4941 4942 -196 4945 0 c 1+1 --> 2 c (-b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ b^{2, 98}_0 ∧ p_196) -> (-b^{2, 99}_2 ∧ b^{2, 99}_1 ∧ -b^{2, 99}_0) c in CNF: c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ -p_196 ∨ -b^{2, 99}_2 c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ -p_196 ∨ b^{2, 99}_1 c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ -p_196 ∨ -b^{2, 99}_0 c in DIMACS: 4940 4941 -4942 -196 -4943 0 4940 4941 -4942 -196 4944 0 4940 4941 -4942 -196 -4945 0 c 2+1 --> break c (-b^{2, 98}_2 ∧ b^{2, 98}_1 ∧ -b^{2, 98}_0 ∧ p_196) -> break c in CNF: c b^{2, 98}_2 ∨ -b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ -p_196 ∨ break c in DIMACS: 4940 -4941 4942 -196 1162 0 c 2-1 --> 1 c (-b^{2, 98}_2 ∧ b^{2, 98}_1 ∧ -b^{2, 98}_0 ∧ -p_196) -> (-b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ b^{2, 99}_0) c in CNF: c b^{2, 98}_2 ∨ -b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ p_196 ∨ -b^{2, 99}_2 c b^{2, 98}_2 ∨ -b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ p_196 ∨ -b^{2, 99}_1 c b^{2, 98}_2 ∨ -b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ p_196 ∨ b^{2, 99}_0 c in DIMACS: 4940 -4941 4942 196 -4943 0 4940 -4941 4942 196 -4944 0 4940 -4941 4942 196 4945 0 c 1-1 --> 0 c (-b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ b^{2, 98}_0 ∧ -p_196) -> (-b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ -b^{2, 99}_0) c in CNF: c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ p_196 ∨ -b^{2, 99}_2 c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ p_196 ∨ -b^{2, 99}_1 c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ p_196 ∨ -b^{2, 99}_0 c in DIMACS: 4940 4941 -4942 196 -4943 0 4940 4941 -4942 196 -4944 0 4940 4941 -4942 196 -4945 0 c 0-1 --> -1 c (-b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ -b^{2, 98}_0 ∧ -p_196) -> ( b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ b^{2, 99}_0) c in CNF: c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ p_196 ∨ b^{2, 99}_2 c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ p_196 ∨ -b^{2, 99}_1 c b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ p_196 ∨ b^{2, 99}_0 c in DIMACS: 4940 4941 4942 196 4943 0 4940 4941 4942 196 -4944 0 4940 4941 4942 196 4945 0 c -1-1 --> -2 c ( b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ b^{2, 98}_0 ∧ -p_196) -> ( b^{2, 99}_2 ∧ b^{2, 99}_1 ∧ -b^{2, 99}_0) c in CNF: c -b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ p_196 ∨ b^{2, 99}_2 c -b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ p_196 ∨ b^{2, 99}_1 c -b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ p_196 ∨ -b^{2, 99}_0 c in DIMACS: -4940 4941 -4942 196 4943 0 -4940 4941 -4942 196 4944 0 -4940 4941 -4942 196 -4945 0 c -2-1 --> break c ( b^{2, 98}_2 ∧ b^{2, 98}_1 ∧ -b^{2, 98}_0 ∧ -p_196) -> break c in CNF: c -b^{2, 98}_2 ∨ -b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ p_196 ∨ break c in DIMACS: -4940 -4941 4942 196 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 98}_2 ∧ -b^{2, 98}_1 ∧ -b^{2, 98}_0 ∧ true) c in CNF: c -b^{2, 98}_2 ∨ b^{2, 98}_1 ∨ b^{2, 98}_0 ∨ false c in DIMACS: -4940 4941 4942 0 c 3 does not represent an automaton state. c -(-b^{2, 98}_2 ∧ b^{2, 98}_1 ∧ b^{2, 98}_0 ∧ true) c in CNF: c b^{2, 98}_2 ∨ -b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ false c in DIMACS: 4940 -4941 -4942 0 c -3 does not represent an automaton state. c -( b^{2, 98}_2 ∧ b^{2, 98}_1 ∧ b^{2, 98}_0 ∧ true) c in CNF: c -b^{2, 98}_2 ∨ -b^{2, 98}_1 ∨ -b^{2, 98}_0 ∨ false c in DIMACS: -4940 -4941 -4942 0 c i = 99 c -2+1 --> -1 c ( b^{2, 99}_2 ∧ b^{2, 99}_1 ∧ -b^{2, 99}_0 ∧ p_198) -> ( b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ b^{2, 100}_0) c in CNF: c -b^{2, 99}_2 ∨ -b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ -p_198 ∨ b^{2, 100}_2 c -b^{2, 99}_2 ∨ -b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ -p_198 ∨ -b^{2, 100}_1 c -b^{2, 99}_2 ∨ -b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ -p_198 ∨ b^{2, 100}_0 c in DIMACS: -4943 -4944 4945 -198 4946 0 -4943 -4944 4945 -198 -4947 0 -4943 -4944 4945 -198 4948 0 c -1+1 --> 0 c ( b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ b^{2, 99}_0 ∧ p_198) -> (-b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ -b^{2, 100}_0) c in CNF: c -b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ -p_198 ∨ -b^{2, 100}_2 c -b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ -p_198 ∨ -b^{2, 100}_1 c -b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ -p_198 ∨ -b^{2, 100}_0 c in DIMACS: -4943 4944 -4945 -198 -4946 0 -4943 4944 -4945 -198 -4947 0 -4943 4944 -4945 -198 -4948 0 c 0+1 --> 1 c (-b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ -b^{2, 99}_0 ∧ p_198) -> (-b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ b^{2, 100}_0) c in CNF: c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ -p_198 ∨ -b^{2, 100}_2 c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ -p_198 ∨ -b^{2, 100}_1 c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ -p_198 ∨ b^{2, 100}_0 c in DIMACS: 4943 4944 4945 -198 -4946 0 4943 4944 4945 -198 -4947 0 4943 4944 4945 -198 4948 0 c 1+1 --> 2 c (-b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ b^{2, 99}_0 ∧ p_198) -> (-b^{2, 100}_2 ∧ b^{2, 100}_1 ∧ -b^{2, 100}_0) c in CNF: c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ -p_198 ∨ -b^{2, 100}_2 c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ -p_198 ∨ b^{2, 100}_1 c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ -p_198 ∨ -b^{2, 100}_0 c in DIMACS: 4943 4944 -4945 -198 -4946 0 4943 4944 -4945 -198 4947 0 4943 4944 -4945 -198 -4948 0 c 2+1 --> break c (-b^{2, 99}_2 ∧ b^{2, 99}_1 ∧ -b^{2, 99}_0 ∧ p_198) -> break c in CNF: c b^{2, 99}_2 ∨ -b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ -p_198 ∨ break c in DIMACS: 4943 -4944 4945 -198 1162 0 c 2-1 --> 1 c (-b^{2, 99}_2 ∧ b^{2, 99}_1 ∧ -b^{2, 99}_0 ∧ -p_198) -> (-b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ b^{2, 100}_0) c in CNF: c b^{2, 99}_2 ∨ -b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ p_198 ∨ -b^{2, 100}_2 c b^{2, 99}_2 ∨ -b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ p_198 ∨ -b^{2, 100}_1 c b^{2, 99}_2 ∨ -b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ p_198 ∨ b^{2, 100}_0 c in DIMACS: 4943 -4944 4945 198 -4946 0 4943 -4944 4945 198 -4947 0 4943 -4944 4945 198 4948 0 c 1-1 --> 0 c (-b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ b^{2, 99}_0 ∧ -p_198) -> (-b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ -b^{2, 100}_0) c in CNF: c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ p_198 ∨ -b^{2, 100}_2 c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ p_198 ∨ -b^{2, 100}_1 c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ p_198 ∨ -b^{2, 100}_0 c in DIMACS: 4943 4944 -4945 198 -4946 0 4943 4944 -4945 198 -4947 0 4943 4944 -4945 198 -4948 0 c 0-1 --> -1 c (-b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ -b^{2, 99}_0 ∧ -p_198) -> ( b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ b^{2, 100}_0) c in CNF: c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ p_198 ∨ b^{2, 100}_2 c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ p_198 ∨ -b^{2, 100}_1 c b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ p_198 ∨ b^{2, 100}_0 c in DIMACS: 4943 4944 4945 198 4946 0 4943 4944 4945 198 -4947 0 4943 4944 4945 198 4948 0 c -1-1 --> -2 c ( b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ b^{2, 99}_0 ∧ -p_198) -> ( b^{2, 100}_2 ∧ b^{2, 100}_1 ∧ -b^{2, 100}_0) c in CNF: c -b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ p_198 ∨ b^{2, 100}_2 c -b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ p_198 ∨ b^{2, 100}_1 c -b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ p_198 ∨ -b^{2, 100}_0 c in DIMACS: -4943 4944 -4945 198 4946 0 -4943 4944 -4945 198 4947 0 -4943 4944 -4945 198 -4948 0 c -2-1 --> break c ( b^{2, 99}_2 ∧ b^{2, 99}_1 ∧ -b^{2, 99}_0 ∧ -p_198) -> break c in CNF: c -b^{2, 99}_2 ∨ -b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ p_198 ∨ break c in DIMACS: -4943 -4944 4945 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 99}_2 ∧ -b^{2, 99}_1 ∧ -b^{2, 99}_0 ∧ true) c in CNF: c -b^{2, 99}_2 ∨ b^{2, 99}_1 ∨ b^{2, 99}_0 ∨ false c in DIMACS: -4943 4944 4945 0 c 3 does not represent an automaton state. c -(-b^{2, 99}_2 ∧ b^{2, 99}_1 ∧ b^{2, 99}_0 ∧ true) c in CNF: c b^{2, 99}_2 ∨ -b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ false c in DIMACS: 4943 -4944 -4945 0 c -3 does not represent an automaton state. c -( b^{2, 99}_2 ∧ b^{2, 99}_1 ∧ b^{2, 99}_0 ∧ true) c in CNF: c -b^{2, 99}_2 ∨ -b^{2, 99}_1 ∨ -b^{2, 99}_0 ∨ false c in DIMACS: -4943 -4944 -4945 0 c i = 100 c -2+1 --> -1 c ( b^{2, 100}_2 ∧ b^{2, 100}_1 ∧ -b^{2, 100}_0 ∧ p_200) -> ( b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ b^{2, 101}_0) c in CNF: c -b^{2, 100}_2 ∨ -b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ -p_200 ∨ b^{2, 101}_2 c -b^{2, 100}_2 ∨ -b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ -p_200 ∨ -b^{2, 101}_1 c -b^{2, 100}_2 ∨ -b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ -p_200 ∨ b^{2, 101}_0 c in DIMACS: -4946 -4947 4948 -200 4949 0 -4946 -4947 4948 -200 -4950 0 -4946 -4947 4948 -200 4951 0 c -1+1 --> 0 c ( b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ b^{2, 100}_0 ∧ p_200) -> (-b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ -b^{2, 101}_0) c in CNF: c -b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ -p_200 ∨ -b^{2, 101}_2 c -b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ -p_200 ∨ -b^{2, 101}_1 c -b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ -p_200 ∨ -b^{2, 101}_0 c in DIMACS: -4946 4947 -4948 -200 -4949 0 -4946 4947 -4948 -200 -4950 0 -4946 4947 -4948 -200 -4951 0 c 0+1 --> 1 c (-b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ -b^{2, 100}_0 ∧ p_200) -> (-b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ b^{2, 101}_0) c in CNF: c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ -p_200 ∨ -b^{2, 101}_2 c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ -p_200 ∨ -b^{2, 101}_1 c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ -p_200 ∨ b^{2, 101}_0 c in DIMACS: 4946 4947 4948 -200 -4949 0 4946 4947 4948 -200 -4950 0 4946 4947 4948 -200 4951 0 c 1+1 --> 2 c (-b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ b^{2, 100}_0 ∧ p_200) -> (-b^{2, 101}_2 ∧ b^{2, 101}_1 ∧ -b^{2, 101}_0) c in CNF: c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ -p_200 ∨ -b^{2, 101}_2 c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ -p_200 ∨ b^{2, 101}_1 c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ -p_200 ∨ -b^{2, 101}_0 c in DIMACS: 4946 4947 -4948 -200 -4949 0 4946 4947 -4948 -200 4950 0 4946 4947 -4948 -200 -4951 0 c 2+1 --> break c (-b^{2, 100}_2 ∧ b^{2, 100}_1 ∧ -b^{2, 100}_0 ∧ p_200) -> break c in CNF: c b^{2, 100}_2 ∨ -b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ -p_200 ∨ break c in DIMACS: 4946 -4947 4948 -200 1162 0 c 2-1 --> 1 c (-b^{2, 100}_2 ∧ b^{2, 100}_1 ∧ -b^{2, 100}_0 ∧ -p_200) -> (-b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ b^{2, 101}_0) c in CNF: c b^{2, 100}_2 ∨ -b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ p_200 ∨ -b^{2, 101}_2 c b^{2, 100}_2 ∨ -b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ p_200 ∨ -b^{2, 101}_1 c b^{2, 100}_2 ∨ -b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ p_200 ∨ b^{2, 101}_0 c in DIMACS: 4946 -4947 4948 200 -4949 0 4946 -4947 4948 200 -4950 0 4946 -4947 4948 200 4951 0 c 1-1 --> 0 c (-b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ b^{2, 100}_0 ∧ -p_200) -> (-b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ -b^{2, 101}_0) c in CNF: c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ p_200 ∨ -b^{2, 101}_2 c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ p_200 ∨ -b^{2, 101}_1 c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ p_200 ∨ -b^{2, 101}_0 c in DIMACS: 4946 4947 -4948 200 -4949 0 4946 4947 -4948 200 -4950 0 4946 4947 -4948 200 -4951 0 c 0-1 --> -1 c (-b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ -b^{2, 100}_0 ∧ -p_200) -> ( b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ b^{2, 101}_0) c in CNF: c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ p_200 ∨ b^{2, 101}_2 c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ p_200 ∨ -b^{2, 101}_1 c b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ p_200 ∨ b^{2, 101}_0 c in DIMACS: 4946 4947 4948 200 4949 0 4946 4947 4948 200 -4950 0 4946 4947 4948 200 4951 0 c -1-1 --> -2 c ( b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ b^{2, 100}_0 ∧ -p_200) -> ( b^{2, 101}_2 ∧ b^{2, 101}_1 ∧ -b^{2, 101}_0) c in CNF: c -b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ p_200 ∨ b^{2, 101}_2 c -b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ p_200 ∨ b^{2, 101}_1 c -b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ p_200 ∨ -b^{2, 101}_0 c in DIMACS: -4946 4947 -4948 200 4949 0 -4946 4947 -4948 200 4950 0 -4946 4947 -4948 200 -4951 0 c -2-1 --> break c ( b^{2, 100}_2 ∧ b^{2, 100}_1 ∧ -b^{2, 100}_0 ∧ -p_200) -> break c in CNF: c -b^{2, 100}_2 ∨ -b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ p_200 ∨ break c in DIMACS: -4946 -4947 4948 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 100}_2 ∧ -b^{2, 100}_1 ∧ -b^{2, 100}_0 ∧ true) c in CNF: c -b^{2, 100}_2 ∨ b^{2, 100}_1 ∨ b^{2, 100}_0 ∨ false c in DIMACS: -4946 4947 4948 0 c 3 does not represent an automaton state. c -(-b^{2, 100}_2 ∧ b^{2, 100}_1 ∧ b^{2, 100}_0 ∧ true) c in CNF: c b^{2, 100}_2 ∨ -b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ false c in DIMACS: 4946 -4947 -4948 0 c -3 does not represent an automaton state. c -( b^{2, 100}_2 ∧ b^{2, 100}_1 ∧ b^{2, 100}_0 ∧ true) c in CNF: c -b^{2, 100}_2 ∨ -b^{2, 100}_1 ∨ -b^{2, 100}_0 ∨ false c in DIMACS: -4946 -4947 -4948 0 c i = 101 c -2+1 --> -1 c ( b^{2, 101}_2 ∧ b^{2, 101}_1 ∧ -b^{2, 101}_0 ∧ p_202) -> ( b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ b^{2, 102}_0) c in CNF: c -b^{2, 101}_2 ∨ -b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ -p_202 ∨ b^{2, 102}_2 c -b^{2, 101}_2 ∨ -b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ -p_202 ∨ -b^{2, 102}_1 c -b^{2, 101}_2 ∨ -b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ -p_202 ∨ b^{2, 102}_0 c in DIMACS: -4949 -4950 4951 -202 4952 0 -4949 -4950 4951 -202 -4953 0 -4949 -4950 4951 -202 4954 0 c -1+1 --> 0 c ( b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ b^{2, 101}_0 ∧ p_202) -> (-b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ -b^{2, 102}_0) c in CNF: c -b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ -p_202 ∨ -b^{2, 102}_2 c -b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ -p_202 ∨ -b^{2, 102}_1 c -b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ -p_202 ∨ -b^{2, 102}_0 c in DIMACS: -4949 4950 -4951 -202 -4952 0 -4949 4950 -4951 -202 -4953 0 -4949 4950 -4951 -202 -4954 0 c 0+1 --> 1 c (-b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ -b^{2, 101}_0 ∧ p_202) -> (-b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ b^{2, 102}_0) c in CNF: c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ -p_202 ∨ -b^{2, 102}_2 c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ -p_202 ∨ -b^{2, 102}_1 c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ -p_202 ∨ b^{2, 102}_0 c in DIMACS: 4949 4950 4951 -202 -4952 0 4949 4950 4951 -202 -4953 0 4949 4950 4951 -202 4954 0 c 1+1 --> 2 c (-b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ b^{2, 101}_0 ∧ p_202) -> (-b^{2, 102}_2 ∧ b^{2, 102}_1 ∧ -b^{2, 102}_0) c in CNF: c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ -p_202 ∨ -b^{2, 102}_2 c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ -p_202 ∨ b^{2, 102}_1 c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ -p_202 ∨ -b^{2, 102}_0 c in DIMACS: 4949 4950 -4951 -202 -4952 0 4949 4950 -4951 -202 4953 0 4949 4950 -4951 -202 -4954 0 c 2+1 --> break c (-b^{2, 101}_2 ∧ b^{2, 101}_1 ∧ -b^{2, 101}_0 ∧ p_202) -> break c in CNF: c b^{2, 101}_2 ∨ -b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ -p_202 ∨ break c in DIMACS: 4949 -4950 4951 -202 1162 0 c 2-1 --> 1 c (-b^{2, 101}_2 ∧ b^{2, 101}_1 ∧ -b^{2, 101}_0 ∧ -p_202) -> (-b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ b^{2, 102}_0) c in CNF: c b^{2, 101}_2 ∨ -b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ p_202 ∨ -b^{2, 102}_2 c b^{2, 101}_2 ∨ -b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ p_202 ∨ -b^{2, 102}_1 c b^{2, 101}_2 ∨ -b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ p_202 ∨ b^{2, 102}_0 c in DIMACS: 4949 -4950 4951 202 -4952 0 4949 -4950 4951 202 -4953 0 4949 -4950 4951 202 4954 0 c 1-1 --> 0 c (-b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ b^{2, 101}_0 ∧ -p_202) -> (-b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ -b^{2, 102}_0) c in CNF: c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ p_202 ∨ -b^{2, 102}_2 c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ p_202 ∨ -b^{2, 102}_1 c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ p_202 ∨ -b^{2, 102}_0 c in DIMACS: 4949 4950 -4951 202 -4952 0 4949 4950 -4951 202 -4953 0 4949 4950 -4951 202 -4954 0 c 0-1 --> -1 c (-b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ -b^{2, 101}_0 ∧ -p_202) -> ( b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ b^{2, 102}_0) c in CNF: c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ p_202 ∨ b^{2, 102}_2 c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ p_202 ∨ -b^{2, 102}_1 c b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ p_202 ∨ b^{2, 102}_0 c in DIMACS: 4949 4950 4951 202 4952 0 4949 4950 4951 202 -4953 0 4949 4950 4951 202 4954 0 c -1-1 --> -2 c ( b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ b^{2, 101}_0 ∧ -p_202) -> ( b^{2, 102}_2 ∧ b^{2, 102}_1 ∧ -b^{2, 102}_0) c in CNF: c -b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ p_202 ∨ b^{2, 102}_2 c -b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ p_202 ∨ b^{2, 102}_1 c -b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ p_202 ∨ -b^{2, 102}_0 c in DIMACS: -4949 4950 -4951 202 4952 0 -4949 4950 -4951 202 4953 0 -4949 4950 -4951 202 -4954 0 c -2-1 --> break c ( b^{2, 101}_2 ∧ b^{2, 101}_1 ∧ -b^{2, 101}_0 ∧ -p_202) -> break c in CNF: c -b^{2, 101}_2 ∨ -b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ p_202 ∨ break c in DIMACS: -4949 -4950 4951 202 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 101}_2 ∧ -b^{2, 101}_1 ∧ -b^{2, 101}_0 ∧ true) c in CNF: c -b^{2, 101}_2 ∨ b^{2, 101}_1 ∨ b^{2, 101}_0 ∨ false c in DIMACS: -4949 4950 4951 0 c 3 does not represent an automaton state. c -(-b^{2, 101}_2 ∧ b^{2, 101}_1 ∧ b^{2, 101}_0 ∧ true) c in CNF: c b^{2, 101}_2 ∨ -b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ false c in DIMACS: 4949 -4950 -4951 0 c -3 does not represent an automaton state. c -( b^{2, 101}_2 ∧ b^{2, 101}_1 ∧ b^{2, 101}_0 ∧ true) c in CNF: c -b^{2, 101}_2 ∨ -b^{2, 101}_1 ∨ -b^{2, 101}_0 ∨ false c in DIMACS: -4949 -4950 -4951 0 c i = 102 c -2+1 --> -1 c ( b^{2, 102}_2 ∧ b^{2, 102}_1 ∧ -b^{2, 102}_0 ∧ p_204) -> ( b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ b^{2, 103}_0) c in CNF: c -b^{2, 102}_2 ∨ -b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ -p_204 ∨ b^{2, 103}_2 c -b^{2, 102}_2 ∨ -b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ -p_204 ∨ -b^{2, 103}_1 c -b^{2, 102}_2 ∨ -b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ -p_204 ∨ b^{2, 103}_0 c in DIMACS: -4952 -4953 4954 -204 4955 0 -4952 -4953 4954 -204 -4956 0 -4952 -4953 4954 -204 4957 0 c -1+1 --> 0 c ( b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ b^{2, 102}_0 ∧ p_204) -> (-b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ -b^{2, 103}_0) c in CNF: c -b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ -p_204 ∨ -b^{2, 103}_2 c -b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ -p_204 ∨ -b^{2, 103}_1 c -b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ -p_204 ∨ -b^{2, 103}_0 c in DIMACS: -4952 4953 -4954 -204 -4955 0 -4952 4953 -4954 -204 -4956 0 -4952 4953 -4954 -204 -4957 0 c 0+1 --> 1 c (-b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ -b^{2, 102}_0 ∧ p_204) -> (-b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ b^{2, 103}_0) c in CNF: c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ -p_204 ∨ -b^{2, 103}_2 c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ -p_204 ∨ -b^{2, 103}_1 c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ -p_204 ∨ b^{2, 103}_0 c in DIMACS: 4952 4953 4954 -204 -4955 0 4952 4953 4954 -204 -4956 0 4952 4953 4954 -204 4957 0 c 1+1 --> 2 c (-b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ b^{2, 102}_0 ∧ p_204) -> (-b^{2, 103}_2 ∧ b^{2, 103}_1 ∧ -b^{2, 103}_0) c in CNF: c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ -p_204 ∨ -b^{2, 103}_2 c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ -p_204 ∨ b^{2, 103}_1 c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ -p_204 ∨ -b^{2, 103}_0 c in DIMACS: 4952 4953 -4954 -204 -4955 0 4952 4953 -4954 -204 4956 0 4952 4953 -4954 -204 -4957 0 c 2+1 --> break c (-b^{2, 102}_2 ∧ b^{2, 102}_1 ∧ -b^{2, 102}_0 ∧ p_204) -> break c in CNF: c b^{2, 102}_2 ∨ -b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ -p_204 ∨ break c in DIMACS: 4952 -4953 4954 -204 1162 0 c 2-1 --> 1 c (-b^{2, 102}_2 ∧ b^{2, 102}_1 ∧ -b^{2, 102}_0 ∧ -p_204) -> (-b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ b^{2, 103}_0) c in CNF: c b^{2, 102}_2 ∨ -b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ p_204 ∨ -b^{2, 103}_2 c b^{2, 102}_2 ∨ -b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ p_204 ∨ -b^{2, 103}_1 c b^{2, 102}_2 ∨ -b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ p_204 ∨ b^{2, 103}_0 c in DIMACS: 4952 -4953 4954 204 -4955 0 4952 -4953 4954 204 -4956 0 4952 -4953 4954 204 4957 0 c 1-1 --> 0 c (-b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ b^{2, 102}_0 ∧ -p_204) -> (-b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ -b^{2, 103}_0) c in CNF: c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ p_204 ∨ -b^{2, 103}_2 c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ p_204 ∨ -b^{2, 103}_1 c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ p_204 ∨ -b^{2, 103}_0 c in DIMACS: 4952 4953 -4954 204 -4955 0 4952 4953 -4954 204 -4956 0 4952 4953 -4954 204 -4957 0 c 0-1 --> -1 c (-b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ -b^{2, 102}_0 ∧ -p_204) -> ( b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ b^{2, 103}_0) c in CNF: c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ p_204 ∨ b^{2, 103}_2 c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ p_204 ∨ -b^{2, 103}_1 c b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ p_204 ∨ b^{2, 103}_0 c in DIMACS: 4952 4953 4954 204 4955 0 4952 4953 4954 204 -4956 0 4952 4953 4954 204 4957 0 c -1-1 --> -2 c ( b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ b^{2, 102}_0 ∧ -p_204) -> ( b^{2, 103}_2 ∧ b^{2, 103}_1 ∧ -b^{2, 103}_0) c in CNF: c -b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ p_204 ∨ b^{2, 103}_2 c -b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ p_204 ∨ b^{2, 103}_1 c -b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ p_204 ∨ -b^{2, 103}_0 c in DIMACS: -4952 4953 -4954 204 4955 0 -4952 4953 -4954 204 4956 0 -4952 4953 -4954 204 -4957 0 c -2-1 --> break c ( b^{2, 102}_2 ∧ b^{2, 102}_1 ∧ -b^{2, 102}_0 ∧ -p_204) -> break c in CNF: c -b^{2, 102}_2 ∨ -b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ p_204 ∨ break c in DIMACS: -4952 -4953 4954 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 102}_2 ∧ -b^{2, 102}_1 ∧ -b^{2, 102}_0 ∧ true) c in CNF: c -b^{2, 102}_2 ∨ b^{2, 102}_1 ∨ b^{2, 102}_0 ∨ false c in DIMACS: -4952 4953 4954 0 c 3 does not represent an automaton state. c -(-b^{2, 102}_2 ∧ b^{2, 102}_1 ∧ b^{2, 102}_0 ∧ true) c in CNF: c b^{2, 102}_2 ∨ -b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ false c in DIMACS: 4952 -4953 -4954 0 c -3 does not represent an automaton state. c -( b^{2, 102}_2 ∧ b^{2, 102}_1 ∧ b^{2, 102}_0 ∧ true) c in CNF: c -b^{2, 102}_2 ∨ -b^{2, 102}_1 ∨ -b^{2, 102}_0 ∨ false c in DIMACS: -4952 -4953 -4954 0 c i = 103 c -2+1 --> -1 c ( b^{2, 103}_2 ∧ b^{2, 103}_1 ∧ -b^{2, 103}_0 ∧ p_206) -> ( b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ b^{2, 104}_0) c in CNF: c -b^{2, 103}_2 ∨ -b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ -p_206 ∨ b^{2, 104}_2 c -b^{2, 103}_2 ∨ -b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ -p_206 ∨ -b^{2, 104}_1 c -b^{2, 103}_2 ∨ -b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ -p_206 ∨ b^{2, 104}_0 c in DIMACS: -4955 -4956 4957 -206 4958 0 -4955 -4956 4957 -206 -4959 0 -4955 -4956 4957 -206 4960 0 c -1+1 --> 0 c ( b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ b^{2, 103}_0 ∧ p_206) -> (-b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ -b^{2, 104}_0) c in CNF: c -b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ -p_206 ∨ -b^{2, 104}_2 c -b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ -p_206 ∨ -b^{2, 104}_1 c -b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ -p_206 ∨ -b^{2, 104}_0 c in DIMACS: -4955 4956 -4957 -206 -4958 0 -4955 4956 -4957 -206 -4959 0 -4955 4956 -4957 -206 -4960 0 c 0+1 --> 1 c (-b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ -b^{2, 103}_0 ∧ p_206) -> (-b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ b^{2, 104}_0) c in CNF: c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ -p_206 ∨ -b^{2, 104}_2 c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ -p_206 ∨ -b^{2, 104}_1 c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ -p_206 ∨ b^{2, 104}_0 c in DIMACS: 4955 4956 4957 -206 -4958 0 4955 4956 4957 -206 -4959 0 4955 4956 4957 -206 4960 0 c 1+1 --> 2 c (-b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ b^{2, 103}_0 ∧ p_206) -> (-b^{2, 104}_2 ∧ b^{2, 104}_1 ∧ -b^{2, 104}_0) c in CNF: c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ -p_206 ∨ -b^{2, 104}_2 c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ -p_206 ∨ b^{2, 104}_1 c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ -p_206 ∨ -b^{2, 104}_0 c in DIMACS: 4955 4956 -4957 -206 -4958 0 4955 4956 -4957 -206 4959 0 4955 4956 -4957 -206 -4960 0 c 2+1 --> break c (-b^{2, 103}_2 ∧ b^{2, 103}_1 ∧ -b^{2, 103}_0 ∧ p_206) -> break c in CNF: c b^{2, 103}_2 ∨ -b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ -p_206 ∨ break c in DIMACS: 4955 -4956 4957 -206 1162 0 c 2-1 --> 1 c (-b^{2, 103}_2 ∧ b^{2, 103}_1 ∧ -b^{2, 103}_0 ∧ -p_206) -> (-b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ b^{2, 104}_0) c in CNF: c b^{2, 103}_2 ∨ -b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ p_206 ∨ -b^{2, 104}_2 c b^{2, 103}_2 ∨ -b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ p_206 ∨ -b^{2, 104}_1 c b^{2, 103}_2 ∨ -b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ p_206 ∨ b^{2, 104}_0 c in DIMACS: 4955 -4956 4957 206 -4958 0 4955 -4956 4957 206 -4959 0 4955 -4956 4957 206 4960 0 c 1-1 --> 0 c (-b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ b^{2, 103}_0 ∧ -p_206) -> (-b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ -b^{2, 104}_0) c in CNF: c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ p_206 ∨ -b^{2, 104}_2 c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ p_206 ∨ -b^{2, 104}_1 c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ p_206 ∨ -b^{2, 104}_0 c in DIMACS: 4955 4956 -4957 206 -4958 0 4955 4956 -4957 206 -4959 0 4955 4956 -4957 206 -4960 0 c 0-1 --> -1 c (-b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ -b^{2, 103}_0 ∧ -p_206) -> ( b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ b^{2, 104}_0) c in CNF: c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ p_206 ∨ b^{2, 104}_2 c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ p_206 ∨ -b^{2, 104}_1 c b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ p_206 ∨ b^{2, 104}_0 c in DIMACS: 4955 4956 4957 206 4958 0 4955 4956 4957 206 -4959 0 4955 4956 4957 206 4960 0 c -1-1 --> -2 c ( b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ b^{2, 103}_0 ∧ -p_206) -> ( b^{2, 104}_2 ∧ b^{2, 104}_1 ∧ -b^{2, 104}_0) c in CNF: c -b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ p_206 ∨ b^{2, 104}_2 c -b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ p_206 ∨ b^{2, 104}_1 c -b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ p_206 ∨ -b^{2, 104}_0 c in DIMACS: -4955 4956 -4957 206 4958 0 -4955 4956 -4957 206 4959 0 -4955 4956 -4957 206 -4960 0 c -2-1 --> break c ( b^{2, 103}_2 ∧ b^{2, 103}_1 ∧ -b^{2, 103}_0 ∧ -p_206) -> break c in CNF: c -b^{2, 103}_2 ∨ -b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ p_206 ∨ break c in DIMACS: -4955 -4956 4957 206 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 103}_2 ∧ -b^{2, 103}_1 ∧ -b^{2, 103}_0 ∧ true) c in CNF: c -b^{2, 103}_2 ∨ b^{2, 103}_1 ∨ b^{2, 103}_0 ∨ false c in DIMACS: -4955 4956 4957 0 c 3 does not represent an automaton state. c -(-b^{2, 103}_2 ∧ b^{2, 103}_1 ∧ b^{2, 103}_0 ∧ true) c in CNF: c b^{2, 103}_2 ∨ -b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ false c in DIMACS: 4955 -4956 -4957 0 c -3 does not represent an automaton state. c -( b^{2, 103}_2 ∧ b^{2, 103}_1 ∧ b^{2, 103}_0 ∧ true) c in CNF: c -b^{2, 103}_2 ∨ -b^{2, 103}_1 ∨ -b^{2, 103}_0 ∨ false c in DIMACS: -4955 -4956 -4957 0 c i = 104 c -2+1 --> -1 c ( b^{2, 104}_2 ∧ b^{2, 104}_1 ∧ -b^{2, 104}_0 ∧ p_208) -> ( b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ b^{2, 105}_0) c in CNF: c -b^{2, 104}_2 ∨ -b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ -p_208 ∨ b^{2, 105}_2 c -b^{2, 104}_2 ∨ -b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ -p_208 ∨ -b^{2, 105}_1 c -b^{2, 104}_2 ∨ -b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ -p_208 ∨ b^{2, 105}_0 c in DIMACS: -4958 -4959 4960 -208 4961 0 -4958 -4959 4960 -208 -4962 0 -4958 -4959 4960 -208 4963 0 c -1+1 --> 0 c ( b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ b^{2, 104}_0 ∧ p_208) -> (-b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ -b^{2, 105}_0) c in CNF: c -b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ -p_208 ∨ -b^{2, 105}_2 c -b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ -p_208 ∨ -b^{2, 105}_1 c -b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ -p_208 ∨ -b^{2, 105}_0 c in DIMACS: -4958 4959 -4960 -208 -4961 0 -4958 4959 -4960 -208 -4962 0 -4958 4959 -4960 -208 -4963 0 c 0+1 --> 1 c (-b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ -b^{2, 104}_0 ∧ p_208) -> (-b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ b^{2, 105}_0) c in CNF: c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ -p_208 ∨ -b^{2, 105}_2 c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ -p_208 ∨ -b^{2, 105}_1 c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ -p_208 ∨ b^{2, 105}_0 c in DIMACS: 4958 4959 4960 -208 -4961 0 4958 4959 4960 -208 -4962 0 4958 4959 4960 -208 4963 0 c 1+1 --> 2 c (-b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ b^{2, 104}_0 ∧ p_208) -> (-b^{2, 105}_2 ∧ b^{2, 105}_1 ∧ -b^{2, 105}_0) c in CNF: c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ -p_208 ∨ -b^{2, 105}_2 c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ -p_208 ∨ b^{2, 105}_1 c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ -p_208 ∨ -b^{2, 105}_0 c in DIMACS: 4958 4959 -4960 -208 -4961 0 4958 4959 -4960 -208 4962 0 4958 4959 -4960 -208 -4963 0 c 2+1 --> break c (-b^{2, 104}_2 ∧ b^{2, 104}_1 ∧ -b^{2, 104}_0 ∧ p_208) -> break c in CNF: c b^{2, 104}_2 ∨ -b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ -p_208 ∨ break c in DIMACS: 4958 -4959 4960 -208 1162 0 c 2-1 --> 1 c (-b^{2, 104}_2 ∧ b^{2, 104}_1 ∧ -b^{2, 104}_0 ∧ -p_208) -> (-b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ b^{2, 105}_0) c in CNF: c b^{2, 104}_2 ∨ -b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ p_208 ∨ -b^{2, 105}_2 c b^{2, 104}_2 ∨ -b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ p_208 ∨ -b^{2, 105}_1 c b^{2, 104}_2 ∨ -b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ p_208 ∨ b^{2, 105}_0 c in DIMACS: 4958 -4959 4960 208 -4961 0 4958 -4959 4960 208 -4962 0 4958 -4959 4960 208 4963 0 c 1-1 --> 0 c (-b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ b^{2, 104}_0 ∧ -p_208) -> (-b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ -b^{2, 105}_0) c in CNF: c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ p_208 ∨ -b^{2, 105}_2 c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ p_208 ∨ -b^{2, 105}_1 c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ p_208 ∨ -b^{2, 105}_0 c in DIMACS: 4958 4959 -4960 208 -4961 0 4958 4959 -4960 208 -4962 0 4958 4959 -4960 208 -4963 0 c 0-1 --> -1 c (-b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ -b^{2, 104}_0 ∧ -p_208) -> ( b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ b^{2, 105}_0) c in CNF: c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ p_208 ∨ b^{2, 105}_2 c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ p_208 ∨ -b^{2, 105}_1 c b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ p_208 ∨ b^{2, 105}_0 c in DIMACS: 4958 4959 4960 208 4961 0 4958 4959 4960 208 -4962 0 4958 4959 4960 208 4963 0 c -1-1 --> -2 c ( b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ b^{2, 104}_0 ∧ -p_208) -> ( b^{2, 105}_2 ∧ b^{2, 105}_1 ∧ -b^{2, 105}_0) c in CNF: c -b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ p_208 ∨ b^{2, 105}_2 c -b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ p_208 ∨ b^{2, 105}_1 c -b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ p_208 ∨ -b^{2, 105}_0 c in DIMACS: -4958 4959 -4960 208 4961 0 -4958 4959 -4960 208 4962 0 -4958 4959 -4960 208 -4963 0 c -2-1 --> break c ( b^{2, 104}_2 ∧ b^{2, 104}_1 ∧ -b^{2, 104}_0 ∧ -p_208) -> break c in CNF: c -b^{2, 104}_2 ∨ -b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ p_208 ∨ break c in DIMACS: -4958 -4959 4960 208 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 104}_2 ∧ -b^{2, 104}_1 ∧ -b^{2, 104}_0 ∧ true) c in CNF: c -b^{2, 104}_2 ∨ b^{2, 104}_1 ∨ b^{2, 104}_0 ∨ false c in DIMACS: -4958 4959 4960 0 c 3 does not represent an automaton state. c -(-b^{2, 104}_2 ∧ b^{2, 104}_1 ∧ b^{2, 104}_0 ∧ true) c in CNF: c b^{2, 104}_2 ∨ -b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ false c in DIMACS: 4958 -4959 -4960 0 c -3 does not represent an automaton state. c -( b^{2, 104}_2 ∧ b^{2, 104}_1 ∧ b^{2, 104}_0 ∧ true) c in CNF: c -b^{2, 104}_2 ∨ -b^{2, 104}_1 ∨ -b^{2, 104}_0 ∨ false c in DIMACS: -4958 -4959 -4960 0 c i = 105 c -2+1 --> -1 c ( b^{2, 105}_2 ∧ b^{2, 105}_1 ∧ -b^{2, 105}_0 ∧ p_210) -> ( b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ b^{2, 106}_0) c in CNF: c -b^{2, 105}_2 ∨ -b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ -p_210 ∨ b^{2, 106}_2 c -b^{2, 105}_2 ∨ -b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ -p_210 ∨ -b^{2, 106}_1 c -b^{2, 105}_2 ∨ -b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ -p_210 ∨ b^{2, 106}_0 c in DIMACS: -4961 -4962 4963 -210 4964 0 -4961 -4962 4963 -210 -4965 0 -4961 -4962 4963 -210 4966 0 c -1+1 --> 0 c ( b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ b^{2, 105}_0 ∧ p_210) -> (-b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ -b^{2, 106}_0) c in CNF: c -b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ -p_210 ∨ -b^{2, 106}_2 c -b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ -p_210 ∨ -b^{2, 106}_1 c -b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ -p_210 ∨ -b^{2, 106}_0 c in DIMACS: -4961 4962 -4963 -210 -4964 0 -4961 4962 -4963 -210 -4965 0 -4961 4962 -4963 -210 -4966 0 c 0+1 --> 1 c (-b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ -b^{2, 105}_0 ∧ p_210) -> (-b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ b^{2, 106}_0) c in CNF: c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ -p_210 ∨ -b^{2, 106}_2 c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ -p_210 ∨ -b^{2, 106}_1 c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ -p_210 ∨ b^{2, 106}_0 c in DIMACS: 4961 4962 4963 -210 -4964 0 4961 4962 4963 -210 -4965 0 4961 4962 4963 -210 4966 0 c 1+1 --> 2 c (-b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ b^{2, 105}_0 ∧ p_210) -> (-b^{2, 106}_2 ∧ b^{2, 106}_1 ∧ -b^{2, 106}_0) c in CNF: c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ -p_210 ∨ -b^{2, 106}_2 c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ -p_210 ∨ b^{2, 106}_1 c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ -p_210 ∨ -b^{2, 106}_0 c in DIMACS: 4961 4962 -4963 -210 -4964 0 4961 4962 -4963 -210 4965 0 4961 4962 -4963 -210 -4966 0 c 2+1 --> break c (-b^{2, 105}_2 ∧ b^{2, 105}_1 ∧ -b^{2, 105}_0 ∧ p_210) -> break c in CNF: c b^{2, 105}_2 ∨ -b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ -p_210 ∨ break c in DIMACS: 4961 -4962 4963 -210 1162 0 c 2-1 --> 1 c (-b^{2, 105}_2 ∧ b^{2, 105}_1 ∧ -b^{2, 105}_0 ∧ -p_210) -> (-b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ b^{2, 106}_0) c in CNF: c b^{2, 105}_2 ∨ -b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ p_210 ∨ -b^{2, 106}_2 c b^{2, 105}_2 ∨ -b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ p_210 ∨ -b^{2, 106}_1 c b^{2, 105}_2 ∨ -b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ p_210 ∨ b^{2, 106}_0 c in DIMACS: 4961 -4962 4963 210 -4964 0 4961 -4962 4963 210 -4965 0 4961 -4962 4963 210 4966 0 c 1-1 --> 0 c (-b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ b^{2, 105}_0 ∧ -p_210) -> (-b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ -b^{2, 106}_0) c in CNF: c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ p_210 ∨ -b^{2, 106}_2 c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ p_210 ∨ -b^{2, 106}_1 c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ p_210 ∨ -b^{2, 106}_0 c in DIMACS: 4961 4962 -4963 210 -4964 0 4961 4962 -4963 210 -4965 0 4961 4962 -4963 210 -4966 0 c 0-1 --> -1 c (-b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ -b^{2, 105}_0 ∧ -p_210) -> ( b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ b^{2, 106}_0) c in CNF: c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ p_210 ∨ b^{2, 106}_2 c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ p_210 ∨ -b^{2, 106}_1 c b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ p_210 ∨ b^{2, 106}_0 c in DIMACS: 4961 4962 4963 210 4964 0 4961 4962 4963 210 -4965 0 4961 4962 4963 210 4966 0 c -1-1 --> -2 c ( b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ b^{2, 105}_0 ∧ -p_210) -> ( b^{2, 106}_2 ∧ b^{2, 106}_1 ∧ -b^{2, 106}_0) c in CNF: c -b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ p_210 ∨ b^{2, 106}_2 c -b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ p_210 ∨ b^{2, 106}_1 c -b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ p_210 ∨ -b^{2, 106}_0 c in DIMACS: -4961 4962 -4963 210 4964 0 -4961 4962 -4963 210 4965 0 -4961 4962 -4963 210 -4966 0 c -2-1 --> break c ( b^{2, 105}_2 ∧ b^{2, 105}_1 ∧ -b^{2, 105}_0 ∧ -p_210) -> break c in CNF: c -b^{2, 105}_2 ∨ -b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ p_210 ∨ break c in DIMACS: -4961 -4962 4963 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 105}_2 ∧ -b^{2, 105}_1 ∧ -b^{2, 105}_0 ∧ true) c in CNF: c -b^{2, 105}_2 ∨ b^{2, 105}_1 ∨ b^{2, 105}_0 ∨ false c in DIMACS: -4961 4962 4963 0 c 3 does not represent an automaton state. c -(-b^{2, 105}_2 ∧ b^{2, 105}_1 ∧ b^{2, 105}_0 ∧ true) c in CNF: c b^{2, 105}_2 ∨ -b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ false c in DIMACS: 4961 -4962 -4963 0 c -3 does not represent an automaton state. c -( b^{2, 105}_2 ∧ b^{2, 105}_1 ∧ b^{2, 105}_0 ∧ true) c in CNF: c -b^{2, 105}_2 ∨ -b^{2, 105}_1 ∨ -b^{2, 105}_0 ∨ false c in DIMACS: -4961 -4962 -4963 0 c i = 106 c -2+1 --> -1 c ( b^{2, 106}_2 ∧ b^{2, 106}_1 ∧ -b^{2, 106}_0 ∧ p_212) -> ( b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ b^{2, 107}_0) c in CNF: c -b^{2, 106}_2 ∨ -b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ -p_212 ∨ b^{2, 107}_2 c -b^{2, 106}_2 ∨ -b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ -p_212 ∨ -b^{2, 107}_1 c -b^{2, 106}_2 ∨ -b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ -p_212 ∨ b^{2, 107}_0 c in DIMACS: -4964 -4965 4966 -212 4967 0 -4964 -4965 4966 -212 -4968 0 -4964 -4965 4966 -212 4969 0 c -1+1 --> 0 c ( b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ b^{2, 106}_0 ∧ p_212) -> (-b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ -b^{2, 107}_0) c in CNF: c -b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ -p_212 ∨ -b^{2, 107}_2 c -b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ -p_212 ∨ -b^{2, 107}_1 c -b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ -p_212 ∨ -b^{2, 107}_0 c in DIMACS: -4964 4965 -4966 -212 -4967 0 -4964 4965 -4966 -212 -4968 0 -4964 4965 -4966 -212 -4969 0 c 0+1 --> 1 c (-b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ -b^{2, 106}_0 ∧ p_212) -> (-b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ b^{2, 107}_0) c in CNF: c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ -p_212 ∨ -b^{2, 107}_2 c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ -p_212 ∨ -b^{2, 107}_1 c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ -p_212 ∨ b^{2, 107}_0 c in DIMACS: 4964 4965 4966 -212 -4967 0 4964 4965 4966 -212 -4968 0 4964 4965 4966 -212 4969 0 c 1+1 --> 2 c (-b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ b^{2, 106}_0 ∧ p_212) -> (-b^{2, 107}_2 ∧ b^{2, 107}_1 ∧ -b^{2, 107}_0) c in CNF: c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ -p_212 ∨ -b^{2, 107}_2 c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ -p_212 ∨ b^{2, 107}_1 c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ -p_212 ∨ -b^{2, 107}_0 c in DIMACS: 4964 4965 -4966 -212 -4967 0 4964 4965 -4966 -212 4968 0 4964 4965 -4966 -212 -4969 0 c 2+1 --> break c (-b^{2, 106}_2 ∧ b^{2, 106}_1 ∧ -b^{2, 106}_0 ∧ p_212) -> break c in CNF: c b^{2, 106}_2 ∨ -b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ -p_212 ∨ break c in DIMACS: 4964 -4965 4966 -212 1162 0 c 2-1 --> 1 c (-b^{2, 106}_2 ∧ b^{2, 106}_1 ∧ -b^{2, 106}_0 ∧ -p_212) -> (-b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ b^{2, 107}_0) c in CNF: c b^{2, 106}_2 ∨ -b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ p_212 ∨ -b^{2, 107}_2 c b^{2, 106}_2 ∨ -b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ p_212 ∨ -b^{2, 107}_1 c b^{2, 106}_2 ∨ -b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ p_212 ∨ b^{2, 107}_0 c in DIMACS: 4964 -4965 4966 212 -4967 0 4964 -4965 4966 212 -4968 0 4964 -4965 4966 212 4969 0 c 1-1 --> 0 c (-b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ b^{2, 106}_0 ∧ -p_212) -> (-b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ -b^{2, 107}_0) c in CNF: c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ p_212 ∨ -b^{2, 107}_2 c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ p_212 ∨ -b^{2, 107}_1 c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ p_212 ∨ -b^{2, 107}_0 c in DIMACS: 4964 4965 -4966 212 -4967 0 4964 4965 -4966 212 -4968 0 4964 4965 -4966 212 -4969 0 c 0-1 --> -1 c (-b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ -b^{2, 106}_0 ∧ -p_212) -> ( b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ b^{2, 107}_0) c in CNF: c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ p_212 ∨ b^{2, 107}_2 c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ p_212 ∨ -b^{2, 107}_1 c b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ p_212 ∨ b^{2, 107}_0 c in DIMACS: 4964 4965 4966 212 4967 0 4964 4965 4966 212 -4968 0 4964 4965 4966 212 4969 0 c -1-1 --> -2 c ( b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ b^{2, 106}_0 ∧ -p_212) -> ( b^{2, 107}_2 ∧ b^{2, 107}_1 ∧ -b^{2, 107}_0) c in CNF: c -b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ p_212 ∨ b^{2, 107}_2 c -b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ p_212 ∨ b^{2, 107}_1 c -b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ p_212 ∨ -b^{2, 107}_0 c in DIMACS: -4964 4965 -4966 212 4967 0 -4964 4965 -4966 212 4968 0 -4964 4965 -4966 212 -4969 0 c -2-1 --> break c ( b^{2, 106}_2 ∧ b^{2, 106}_1 ∧ -b^{2, 106}_0 ∧ -p_212) -> break c in CNF: c -b^{2, 106}_2 ∨ -b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ p_212 ∨ break c in DIMACS: -4964 -4965 4966 212 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 106}_2 ∧ -b^{2, 106}_1 ∧ -b^{2, 106}_0 ∧ true) c in CNF: c -b^{2, 106}_2 ∨ b^{2, 106}_1 ∨ b^{2, 106}_0 ∨ false c in DIMACS: -4964 4965 4966 0 c 3 does not represent an automaton state. c -(-b^{2, 106}_2 ∧ b^{2, 106}_1 ∧ b^{2, 106}_0 ∧ true) c in CNF: c b^{2, 106}_2 ∨ -b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ false c in DIMACS: 4964 -4965 -4966 0 c -3 does not represent an automaton state. c -( b^{2, 106}_2 ∧ b^{2, 106}_1 ∧ b^{2, 106}_0 ∧ true) c in CNF: c -b^{2, 106}_2 ∨ -b^{2, 106}_1 ∨ -b^{2, 106}_0 ∨ false c in DIMACS: -4964 -4965 -4966 0 c i = 107 c -2+1 --> -1 c ( b^{2, 107}_2 ∧ b^{2, 107}_1 ∧ -b^{2, 107}_0 ∧ p_214) -> ( b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ b^{2, 108}_0) c in CNF: c -b^{2, 107}_2 ∨ -b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ -p_214 ∨ b^{2, 108}_2 c -b^{2, 107}_2 ∨ -b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ -p_214 ∨ -b^{2, 108}_1 c -b^{2, 107}_2 ∨ -b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ -p_214 ∨ b^{2, 108}_0 c in DIMACS: -4967 -4968 4969 -214 4970 0 -4967 -4968 4969 -214 -4971 0 -4967 -4968 4969 -214 4972 0 c -1+1 --> 0 c ( b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ b^{2, 107}_0 ∧ p_214) -> (-b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ -b^{2, 108}_0) c in CNF: c -b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ -p_214 ∨ -b^{2, 108}_2 c -b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ -p_214 ∨ -b^{2, 108}_1 c -b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ -p_214 ∨ -b^{2, 108}_0 c in DIMACS: -4967 4968 -4969 -214 -4970 0 -4967 4968 -4969 -214 -4971 0 -4967 4968 -4969 -214 -4972 0 c 0+1 --> 1 c (-b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ -b^{2, 107}_0 ∧ p_214) -> (-b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ b^{2, 108}_0) c in CNF: c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ -p_214 ∨ -b^{2, 108}_2 c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ -p_214 ∨ -b^{2, 108}_1 c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ -p_214 ∨ b^{2, 108}_0 c in DIMACS: 4967 4968 4969 -214 -4970 0 4967 4968 4969 -214 -4971 0 4967 4968 4969 -214 4972 0 c 1+1 --> 2 c (-b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ b^{2, 107}_0 ∧ p_214) -> (-b^{2, 108}_2 ∧ b^{2, 108}_1 ∧ -b^{2, 108}_0) c in CNF: c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ -p_214 ∨ -b^{2, 108}_2 c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ -p_214 ∨ b^{2, 108}_1 c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ -p_214 ∨ -b^{2, 108}_0 c in DIMACS: 4967 4968 -4969 -214 -4970 0 4967 4968 -4969 -214 4971 0 4967 4968 -4969 -214 -4972 0 c 2+1 --> break c (-b^{2, 107}_2 ∧ b^{2, 107}_1 ∧ -b^{2, 107}_0 ∧ p_214) -> break c in CNF: c b^{2, 107}_2 ∨ -b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ -p_214 ∨ break c in DIMACS: 4967 -4968 4969 -214 1162 0 c 2-1 --> 1 c (-b^{2, 107}_2 ∧ b^{2, 107}_1 ∧ -b^{2, 107}_0 ∧ -p_214) -> (-b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ b^{2, 108}_0) c in CNF: c b^{2, 107}_2 ∨ -b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ p_214 ∨ -b^{2, 108}_2 c b^{2, 107}_2 ∨ -b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ p_214 ∨ -b^{2, 108}_1 c b^{2, 107}_2 ∨ -b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ p_214 ∨ b^{2, 108}_0 c in DIMACS: 4967 -4968 4969 214 -4970 0 4967 -4968 4969 214 -4971 0 4967 -4968 4969 214 4972 0 c 1-1 --> 0 c (-b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ b^{2, 107}_0 ∧ -p_214) -> (-b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ -b^{2, 108}_0) c in CNF: c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ p_214 ∨ -b^{2, 108}_2 c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ p_214 ∨ -b^{2, 108}_1 c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ p_214 ∨ -b^{2, 108}_0 c in DIMACS: 4967 4968 -4969 214 -4970 0 4967 4968 -4969 214 -4971 0 4967 4968 -4969 214 -4972 0 c 0-1 --> -1 c (-b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ -b^{2, 107}_0 ∧ -p_214) -> ( b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ b^{2, 108}_0) c in CNF: c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ p_214 ∨ b^{2, 108}_2 c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ p_214 ∨ -b^{2, 108}_1 c b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ p_214 ∨ b^{2, 108}_0 c in DIMACS: 4967 4968 4969 214 4970 0 4967 4968 4969 214 -4971 0 4967 4968 4969 214 4972 0 c -1-1 --> -2 c ( b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ b^{2, 107}_0 ∧ -p_214) -> ( b^{2, 108}_2 ∧ b^{2, 108}_1 ∧ -b^{2, 108}_0) c in CNF: c -b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ p_214 ∨ b^{2, 108}_2 c -b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ p_214 ∨ b^{2, 108}_1 c -b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ p_214 ∨ -b^{2, 108}_0 c in DIMACS: -4967 4968 -4969 214 4970 0 -4967 4968 -4969 214 4971 0 -4967 4968 -4969 214 -4972 0 c -2-1 --> break c ( b^{2, 107}_2 ∧ b^{2, 107}_1 ∧ -b^{2, 107}_0 ∧ -p_214) -> break c in CNF: c -b^{2, 107}_2 ∨ -b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ p_214 ∨ break c in DIMACS: -4967 -4968 4969 214 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 107}_2 ∧ -b^{2, 107}_1 ∧ -b^{2, 107}_0 ∧ true) c in CNF: c -b^{2, 107}_2 ∨ b^{2, 107}_1 ∨ b^{2, 107}_0 ∨ false c in DIMACS: -4967 4968 4969 0 c 3 does not represent an automaton state. c -(-b^{2, 107}_2 ∧ b^{2, 107}_1 ∧ b^{2, 107}_0 ∧ true) c in CNF: c b^{2, 107}_2 ∨ -b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ false c in DIMACS: 4967 -4968 -4969 0 c -3 does not represent an automaton state. c -( b^{2, 107}_2 ∧ b^{2, 107}_1 ∧ b^{2, 107}_0 ∧ true) c in CNF: c -b^{2, 107}_2 ∨ -b^{2, 107}_1 ∨ -b^{2, 107}_0 ∨ false c in DIMACS: -4967 -4968 -4969 0 c i = 108 c -2+1 --> -1 c ( b^{2, 108}_2 ∧ b^{2, 108}_1 ∧ -b^{2, 108}_0 ∧ p_216) -> ( b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ b^{2, 109}_0) c in CNF: c -b^{2, 108}_2 ∨ -b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ -p_216 ∨ b^{2, 109}_2 c -b^{2, 108}_2 ∨ -b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ -p_216 ∨ -b^{2, 109}_1 c -b^{2, 108}_2 ∨ -b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ -p_216 ∨ b^{2, 109}_0 c in DIMACS: -4970 -4971 4972 -216 4973 0 -4970 -4971 4972 -216 -4974 0 -4970 -4971 4972 -216 4975 0 c -1+1 --> 0 c ( b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ b^{2, 108}_0 ∧ p_216) -> (-b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ -b^{2, 109}_0) c in CNF: c -b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ -p_216 ∨ -b^{2, 109}_2 c -b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ -p_216 ∨ -b^{2, 109}_1 c -b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ -p_216 ∨ -b^{2, 109}_0 c in DIMACS: -4970 4971 -4972 -216 -4973 0 -4970 4971 -4972 -216 -4974 0 -4970 4971 -4972 -216 -4975 0 c 0+1 --> 1 c (-b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ -b^{2, 108}_0 ∧ p_216) -> (-b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ b^{2, 109}_0) c in CNF: c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ -p_216 ∨ -b^{2, 109}_2 c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ -p_216 ∨ -b^{2, 109}_1 c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ -p_216 ∨ b^{2, 109}_0 c in DIMACS: 4970 4971 4972 -216 -4973 0 4970 4971 4972 -216 -4974 0 4970 4971 4972 -216 4975 0 c 1+1 --> 2 c (-b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ b^{2, 108}_0 ∧ p_216) -> (-b^{2, 109}_2 ∧ b^{2, 109}_1 ∧ -b^{2, 109}_0) c in CNF: c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ -p_216 ∨ -b^{2, 109}_2 c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ -p_216 ∨ b^{2, 109}_1 c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ -p_216 ∨ -b^{2, 109}_0 c in DIMACS: 4970 4971 -4972 -216 -4973 0 4970 4971 -4972 -216 4974 0 4970 4971 -4972 -216 -4975 0 c 2+1 --> break c (-b^{2, 108}_2 ∧ b^{2, 108}_1 ∧ -b^{2, 108}_0 ∧ p_216) -> break c in CNF: c b^{2, 108}_2 ∨ -b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ -p_216 ∨ break c in DIMACS: 4970 -4971 4972 -216 1162 0 c 2-1 --> 1 c (-b^{2, 108}_2 ∧ b^{2, 108}_1 ∧ -b^{2, 108}_0 ∧ -p_216) -> (-b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ b^{2, 109}_0) c in CNF: c b^{2, 108}_2 ∨ -b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ p_216 ∨ -b^{2, 109}_2 c b^{2, 108}_2 ∨ -b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ p_216 ∨ -b^{2, 109}_1 c b^{2, 108}_2 ∨ -b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ p_216 ∨ b^{2, 109}_0 c in DIMACS: 4970 -4971 4972 216 -4973 0 4970 -4971 4972 216 -4974 0 4970 -4971 4972 216 4975 0 c 1-1 --> 0 c (-b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ b^{2, 108}_0 ∧ -p_216) -> (-b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ -b^{2, 109}_0) c in CNF: c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ p_216 ∨ -b^{2, 109}_2 c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ p_216 ∨ -b^{2, 109}_1 c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ p_216 ∨ -b^{2, 109}_0 c in DIMACS: 4970 4971 -4972 216 -4973 0 4970 4971 -4972 216 -4974 0 4970 4971 -4972 216 -4975 0 c 0-1 --> -1 c (-b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ -b^{2, 108}_0 ∧ -p_216) -> ( b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ b^{2, 109}_0) c in CNF: c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ p_216 ∨ b^{2, 109}_2 c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ p_216 ∨ -b^{2, 109}_1 c b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ p_216 ∨ b^{2, 109}_0 c in DIMACS: 4970 4971 4972 216 4973 0 4970 4971 4972 216 -4974 0 4970 4971 4972 216 4975 0 c -1-1 --> -2 c ( b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ b^{2, 108}_0 ∧ -p_216) -> ( b^{2, 109}_2 ∧ b^{2, 109}_1 ∧ -b^{2, 109}_0) c in CNF: c -b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ p_216 ∨ b^{2, 109}_2 c -b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ p_216 ∨ b^{2, 109}_1 c -b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ p_216 ∨ -b^{2, 109}_0 c in DIMACS: -4970 4971 -4972 216 4973 0 -4970 4971 -4972 216 4974 0 -4970 4971 -4972 216 -4975 0 c -2-1 --> break c ( b^{2, 108}_2 ∧ b^{2, 108}_1 ∧ -b^{2, 108}_0 ∧ -p_216) -> break c in CNF: c -b^{2, 108}_2 ∨ -b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ p_216 ∨ break c in DIMACS: -4970 -4971 4972 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 108}_2 ∧ -b^{2, 108}_1 ∧ -b^{2, 108}_0 ∧ true) c in CNF: c -b^{2, 108}_2 ∨ b^{2, 108}_1 ∨ b^{2, 108}_0 ∨ false c in DIMACS: -4970 4971 4972 0 c 3 does not represent an automaton state. c -(-b^{2, 108}_2 ∧ b^{2, 108}_1 ∧ b^{2, 108}_0 ∧ true) c in CNF: c b^{2, 108}_2 ∨ -b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ false c in DIMACS: 4970 -4971 -4972 0 c -3 does not represent an automaton state. c -( b^{2, 108}_2 ∧ b^{2, 108}_1 ∧ b^{2, 108}_0 ∧ true) c in CNF: c -b^{2, 108}_2 ∨ -b^{2, 108}_1 ∨ -b^{2, 108}_0 ∨ false c in DIMACS: -4970 -4971 -4972 0 c i = 109 c -2+1 --> -1 c ( b^{2, 109}_2 ∧ b^{2, 109}_1 ∧ -b^{2, 109}_0 ∧ p_218) -> ( b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ b^{2, 110}_0) c in CNF: c -b^{2, 109}_2 ∨ -b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ -p_218 ∨ b^{2, 110}_2 c -b^{2, 109}_2 ∨ -b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ -p_218 ∨ -b^{2, 110}_1 c -b^{2, 109}_2 ∨ -b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ -p_218 ∨ b^{2, 110}_0 c in DIMACS: -4973 -4974 4975 -218 4976 0 -4973 -4974 4975 -218 -4977 0 -4973 -4974 4975 -218 4978 0 c -1+1 --> 0 c ( b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ b^{2, 109}_0 ∧ p_218) -> (-b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ -b^{2, 110}_0) c in CNF: c -b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ -p_218 ∨ -b^{2, 110}_2 c -b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ -p_218 ∨ -b^{2, 110}_1 c -b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ -p_218 ∨ -b^{2, 110}_0 c in DIMACS: -4973 4974 -4975 -218 -4976 0 -4973 4974 -4975 -218 -4977 0 -4973 4974 -4975 -218 -4978 0 c 0+1 --> 1 c (-b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ -b^{2, 109}_0 ∧ p_218) -> (-b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ b^{2, 110}_0) c in CNF: c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ -p_218 ∨ -b^{2, 110}_2 c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ -p_218 ∨ -b^{2, 110}_1 c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ -p_218 ∨ b^{2, 110}_0 c in DIMACS: 4973 4974 4975 -218 -4976 0 4973 4974 4975 -218 -4977 0 4973 4974 4975 -218 4978 0 c 1+1 --> 2 c (-b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ b^{2, 109}_0 ∧ p_218) -> (-b^{2, 110}_2 ∧ b^{2, 110}_1 ∧ -b^{2, 110}_0) c in CNF: c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ -p_218 ∨ -b^{2, 110}_2 c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ -p_218 ∨ b^{2, 110}_1 c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ -p_218 ∨ -b^{2, 110}_0 c in DIMACS: 4973 4974 -4975 -218 -4976 0 4973 4974 -4975 -218 4977 0 4973 4974 -4975 -218 -4978 0 c 2+1 --> break c (-b^{2, 109}_2 ∧ b^{2, 109}_1 ∧ -b^{2, 109}_0 ∧ p_218) -> break c in CNF: c b^{2, 109}_2 ∨ -b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ -p_218 ∨ break c in DIMACS: 4973 -4974 4975 -218 1162 0 c 2-1 --> 1 c (-b^{2, 109}_2 ∧ b^{2, 109}_1 ∧ -b^{2, 109}_0 ∧ -p_218) -> (-b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ b^{2, 110}_0) c in CNF: c b^{2, 109}_2 ∨ -b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ p_218 ∨ -b^{2, 110}_2 c b^{2, 109}_2 ∨ -b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ p_218 ∨ -b^{2, 110}_1 c b^{2, 109}_2 ∨ -b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ p_218 ∨ b^{2, 110}_0 c in DIMACS: 4973 -4974 4975 218 -4976 0 4973 -4974 4975 218 -4977 0 4973 -4974 4975 218 4978 0 c 1-1 --> 0 c (-b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ b^{2, 109}_0 ∧ -p_218) -> (-b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ -b^{2, 110}_0) c in CNF: c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ p_218 ∨ -b^{2, 110}_2 c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ p_218 ∨ -b^{2, 110}_1 c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ p_218 ∨ -b^{2, 110}_0 c in DIMACS: 4973 4974 -4975 218 -4976 0 4973 4974 -4975 218 -4977 0 4973 4974 -4975 218 -4978 0 c 0-1 --> -1 c (-b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ -b^{2, 109}_0 ∧ -p_218) -> ( b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ b^{2, 110}_0) c in CNF: c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ p_218 ∨ b^{2, 110}_2 c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ p_218 ∨ -b^{2, 110}_1 c b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ p_218 ∨ b^{2, 110}_0 c in DIMACS: 4973 4974 4975 218 4976 0 4973 4974 4975 218 -4977 0 4973 4974 4975 218 4978 0 c -1-1 --> -2 c ( b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ b^{2, 109}_0 ∧ -p_218) -> ( b^{2, 110}_2 ∧ b^{2, 110}_1 ∧ -b^{2, 110}_0) c in CNF: c -b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ p_218 ∨ b^{2, 110}_2 c -b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ p_218 ∨ b^{2, 110}_1 c -b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ p_218 ∨ -b^{2, 110}_0 c in DIMACS: -4973 4974 -4975 218 4976 0 -4973 4974 -4975 218 4977 0 -4973 4974 -4975 218 -4978 0 c -2-1 --> break c ( b^{2, 109}_2 ∧ b^{2, 109}_1 ∧ -b^{2, 109}_0 ∧ -p_218) -> break c in CNF: c -b^{2, 109}_2 ∨ -b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ p_218 ∨ break c in DIMACS: -4973 -4974 4975 218 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 109}_2 ∧ -b^{2, 109}_1 ∧ -b^{2, 109}_0 ∧ true) c in CNF: c -b^{2, 109}_2 ∨ b^{2, 109}_1 ∨ b^{2, 109}_0 ∨ false c in DIMACS: -4973 4974 4975 0 c 3 does not represent an automaton state. c -(-b^{2, 109}_2 ∧ b^{2, 109}_1 ∧ b^{2, 109}_0 ∧ true) c in CNF: c b^{2, 109}_2 ∨ -b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ false c in DIMACS: 4973 -4974 -4975 0 c -3 does not represent an automaton state. c -( b^{2, 109}_2 ∧ b^{2, 109}_1 ∧ b^{2, 109}_0 ∧ true) c in CNF: c -b^{2, 109}_2 ∨ -b^{2, 109}_1 ∨ -b^{2, 109}_0 ∨ false c in DIMACS: -4973 -4974 -4975 0 c i = 110 c -2+1 --> -1 c ( b^{2, 110}_2 ∧ b^{2, 110}_1 ∧ -b^{2, 110}_0 ∧ p_220) -> ( b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ b^{2, 111}_0) c in CNF: c -b^{2, 110}_2 ∨ -b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ -p_220 ∨ b^{2, 111}_2 c -b^{2, 110}_2 ∨ -b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ -p_220 ∨ -b^{2, 111}_1 c -b^{2, 110}_2 ∨ -b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ -p_220 ∨ b^{2, 111}_0 c in DIMACS: -4976 -4977 4978 -220 4979 0 -4976 -4977 4978 -220 -4980 0 -4976 -4977 4978 -220 4981 0 c -1+1 --> 0 c ( b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ b^{2, 110}_0 ∧ p_220) -> (-b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ -b^{2, 111}_0) c in CNF: c -b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ -p_220 ∨ -b^{2, 111}_2 c -b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ -p_220 ∨ -b^{2, 111}_1 c -b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ -p_220 ∨ -b^{2, 111}_0 c in DIMACS: -4976 4977 -4978 -220 -4979 0 -4976 4977 -4978 -220 -4980 0 -4976 4977 -4978 -220 -4981 0 c 0+1 --> 1 c (-b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ -b^{2, 110}_0 ∧ p_220) -> (-b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ b^{2, 111}_0) c in CNF: c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ -p_220 ∨ -b^{2, 111}_2 c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ -p_220 ∨ -b^{2, 111}_1 c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ -p_220 ∨ b^{2, 111}_0 c in DIMACS: 4976 4977 4978 -220 -4979 0 4976 4977 4978 -220 -4980 0 4976 4977 4978 -220 4981 0 c 1+1 --> 2 c (-b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ b^{2, 110}_0 ∧ p_220) -> (-b^{2, 111}_2 ∧ b^{2, 111}_1 ∧ -b^{2, 111}_0) c in CNF: c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ -p_220 ∨ -b^{2, 111}_2 c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ -p_220 ∨ b^{2, 111}_1 c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ -p_220 ∨ -b^{2, 111}_0 c in DIMACS: 4976 4977 -4978 -220 -4979 0 4976 4977 -4978 -220 4980 0 4976 4977 -4978 -220 -4981 0 c 2+1 --> break c (-b^{2, 110}_2 ∧ b^{2, 110}_1 ∧ -b^{2, 110}_0 ∧ p_220) -> break c in CNF: c b^{2, 110}_2 ∨ -b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ -p_220 ∨ break c in DIMACS: 4976 -4977 4978 -220 1162 0 c 2-1 --> 1 c (-b^{2, 110}_2 ∧ b^{2, 110}_1 ∧ -b^{2, 110}_0 ∧ -p_220) -> (-b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ b^{2, 111}_0) c in CNF: c b^{2, 110}_2 ∨ -b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ p_220 ∨ -b^{2, 111}_2 c b^{2, 110}_2 ∨ -b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ p_220 ∨ -b^{2, 111}_1 c b^{2, 110}_2 ∨ -b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ p_220 ∨ b^{2, 111}_0 c in DIMACS: 4976 -4977 4978 220 -4979 0 4976 -4977 4978 220 -4980 0 4976 -4977 4978 220 4981 0 c 1-1 --> 0 c (-b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ b^{2, 110}_0 ∧ -p_220) -> (-b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ -b^{2, 111}_0) c in CNF: c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ p_220 ∨ -b^{2, 111}_2 c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ p_220 ∨ -b^{2, 111}_1 c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ p_220 ∨ -b^{2, 111}_0 c in DIMACS: 4976 4977 -4978 220 -4979 0 4976 4977 -4978 220 -4980 0 4976 4977 -4978 220 -4981 0 c 0-1 --> -1 c (-b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ -b^{2, 110}_0 ∧ -p_220) -> ( b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ b^{2, 111}_0) c in CNF: c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ p_220 ∨ b^{2, 111}_2 c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ p_220 ∨ -b^{2, 111}_1 c b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ p_220 ∨ b^{2, 111}_0 c in DIMACS: 4976 4977 4978 220 4979 0 4976 4977 4978 220 -4980 0 4976 4977 4978 220 4981 0 c -1-1 --> -2 c ( b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ b^{2, 110}_0 ∧ -p_220) -> ( b^{2, 111}_2 ∧ b^{2, 111}_1 ∧ -b^{2, 111}_0) c in CNF: c -b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ p_220 ∨ b^{2, 111}_2 c -b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ p_220 ∨ b^{2, 111}_1 c -b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ p_220 ∨ -b^{2, 111}_0 c in DIMACS: -4976 4977 -4978 220 4979 0 -4976 4977 -4978 220 4980 0 -4976 4977 -4978 220 -4981 0 c -2-1 --> break c ( b^{2, 110}_2 ∧ b^{2, 110}_1 ∧ -b^{2, 110}_0 ∧ -p_220) -> break c in CNF: c -b^{2, 110}_2 ∨ -b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ p_220 ∨ break c in DIMACS: -4976 -4977 4978 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 110}_2 ∧ -b^{2, 110}_1 ∧ -b^{2, 110}_0 ∧ true) c in CNF: c -b^{2, 110}_2 ∨ b^{2, 110}_1 ∨ b^{2, 110}_0 ∨ false c in DIMACS: -4976 4977 4978 0 c 3 does not represent an automaton state. c -(-b^{2, 110}_2 ∧ b^{2, 110}_1 ∧ b^{2, 110}_0 ∧ true) c in CNF: c b^{2, 110}_2 ∨ -b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ false c in DIMACS: 4976 -4977 -4978 0 c -3 does not represent an automaton state. c -( b^{2, 110}_2 ∧ b^{2, 110}_1 ∧ b^{2, 110}_0 ∧ true) c in CNF: c -b^{2, 110}_2 ∨ -b^{2, 110}_1 ∨ -b^{2, 110}_0 ∨ false c in DIMACS: -4976 -4977 -4978 0 c i = 111 c -2+1 --> -1 c ( b^{2, 111}_2 ∧ b^{2, 111}_1 ∧ -b^{2, 111}_0 ∧ p_222) -> ( b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ b^{2, 112}_0) c in CNF: c -b^{2, 111}_2 ∨ -b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ -p_222 ∨ b^{2, 112}_2 c -b^{2, 111}_2 ∨ -b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ -p_222 ∨ -b^{2, 112}_1 c -b^{2, 111}_2 ∨ -b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ -p_222 ∨ b^{2, 112}_0 c in DIMACS: -4979 -4980 4981 -222 4982 0 -4979 -4980 4981 -222 -4983 0 -4979 -4980 4981 -222 4984 0 c -1+1 --> 0 c ( b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ b^{2, 111}_0 ∧ p_222) -> (-b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ -b^{2, 112}_0) c in CNF: c -b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ -p_222 ∨ -b^{2, 112}_2 c -b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ -p_222 ∨ -b^{2, 112}_1 c -b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ -p_222 ∨ -b^{2, 112}_0 c in DIMACS: -4979 4980 -4981 -222 -4982 0 -4979 4980 -4981 -222 -4983 0 -4979 4980 -4981 -222 -4984 0 c 0+1 --> 1 c (-b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ -b^{2, 111}_0 ∧ p_222) -> (-b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ b^{2, 112}_0) c in CNF: c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ -p_222 ∨ -b^{2, 112}_2 c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ -p_222 ∨ -b^{2, 112}_1 c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ -p_222 ∨ b^{2, 112}_0 c in DIMACS: 4979 4980 4981 -222 -4982 0 4979 4980 4981 -222 -4983 0 4979 4980 4981 -222 4984 0 c 1+1 --> 2 c (-b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ b^{2, 111}_0 ∧ p_222) -> (-b^{2, 112}_2 ∧ b^{2, 112}_1 ∧ -b^{2, 112}_0) c in CNF: c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ -p_222 ∨ -b^{2, 112}_2 c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ -p_222 ∨ b^{2, 112}_1 c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ -p_222 ∨ -b^{2, 112}_0 c in DIMACS: 4979 4980 -4981 -222 -4982 0 4979 4980 -4981 -222 4983 0 4979 4980 -4981 -222 -4984 0 c 2+1 --> break c (-b^{2, 111}_2 ∧ b^{2, 111}_1 ∧ -b^{2, 111}_0 ∧ p_222) -> break c in CNF: c b^{2, 111}_2 ∨ -b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ -p_222 ∨ break c in DIMACS: 4979 -4980 4981 -222 1162 0 c 2-1 --> 1 c (-b^{2, 111}_2 ∧ b^{2, 111}_1 ∧ -b^{2, 111}_0 ∧ -p_222) -> (-b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ b^{2, 112}_0) c in CNF: c b^{2, 111}_2 ∨ -b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ p_222 ∨ -b^{2, 112}_2 c b^{2, 111}_2 ∨ -b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ p_222 ∨ -b^{2, 112}_1 c b^{2, 111}_2 ∨ -b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ p_222 ∨ b^{2, 112}_0 c in DIMACS: 4979 -4980 4981 222 -4982 0 4979 -4980 4981 222 -4983 0 4979 -4980 4981 222 4984 0 c 1-1 --> 0 c (-b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ b^{2, 111}_0 ∧ -p_222) -> (-b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ -b^{2, 112}_0) c in CNF: c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ p_222 ∨ -b^{2, 112}_2 c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ p_222 ∨ -b^{2, 112}_1 c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ p_222 ∨ -b^{2, 112}_0 c in DIMACS: 4979 4980 -4981 222 -4982 0 4979 4980 -4981 222 -4983 0 4979 4980 -4981 222 -4984 0 c 0-1 --> -1 c (-b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ -b^{2, 111}_0 ∧ -p_222) -> ( b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ b^{2, 112}_0) c in CNF: c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ p_222 ∨ b^{2, 112}_2 c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ p_222 ∨ -b^{2, 112}_1 c b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ p_222 ∨ b^{2, 112}_0 c in DIMACS: 4979 4980 4981 222 4982 0 4979 4980 4981 222 -4983 0 4979 4980 4981 222 4984 0 c -1-1 --> -2 c ( b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ b^{2, 111}_0 ∧ -p_222) -> ( b^{2, 112}_2 ∧ b^{2, 112}_1 ∧ -b^{2, 112}_0) c in CNF: c -b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ p_222 ∨ b^{2, 112}_2 c -b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ p_222 ∨ b^{2, 112}_1 c -b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ p_222 ∨ -b^{2, 112}_0 c in DIMACS: -4979 4980 -4981 222 4982 0 -4979 4980 -4981 222 4983 0 -4979 4980 -4981 222 -4984 0 c -2-1 --> break c ( b^{2, 111}_2 ∧ b^{2, 111}_1 ∧ -b^{2, 111}_0 ∧ -p_222) -> break c in CNF: c -b^{2, 111}_2 ∨ -b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ p_222 ∨ break c in DIMACS: -4979 -4980 4981 222 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 111}_2 ∧ -b^{2, 111}_1 ∧ -b^{2, 111}_0 ∧ true) c in CNF: c -b^{2, 111}_2 ∨ b^{2, 111}_1 ∨ b^{2, 111}_0 ∨ false c in DIMACS: -4979 4980 4981 0 c 3 does not represent an automaton state. c -(-b^{2, 111}_2 ∧ b^{2, 111}_1 ∧ b^{2, 111}_0 ∧ true) c in CNF: c b^{2, 111}_2 ∨ -b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ false c in DIMACS: 4979 -4980 -4981 0 c -3 does not represent an automaton state. c -( b^{2, 111}_2 ∧ b^{2, 111}_1 ∧ b^{2, 111}_0 ∧ true) c in CNF: c -b^{2, 111}_2 ∨ -b^{2, 111}_1 ∨ -b^{2, 111}_0 ∨ false c in DIMACS: -4979 -4980 -4981 0 c i = 112 c -2+1 --> -1 c ( b^{2, 112}_2 ∧ b^{2, 112}_1 ∧ -b^{2, 112}_0 ∧ p_224) -> ( b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ b^{2, 113}_0) c in CNF: c -b^{2, 112}_2 ∨ -b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ -p_224 ∨ b^{2, 113}_2 c -b^{2, 112}_2 ∨ -b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ -p_224 ∨ -b^{2, 113}_1 c -b^{2, 112}_2 ∨ -b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ -p_224 ∨ b^{2, 113}_0 c in DIMACS: -4982 -4983 4984 -224 4985 0 -4982 -4983 4984 -224 -4986 0 -4982 -4983 4984 -224 4987 0 c -1+1 --> 0 c ( b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ b^{2, 112}_0 ∧ p_224) -> (-b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ -b^{2, 113}_0) c in CNF: c -b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ -p_224 ∨ -b^{2, 113}_2 c -b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ -p_224 ∨ -b^{2, 113}_1 c -b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ -p_224 ∨ -b^{2, 113}_0 c in DIMACS: -4982 4983 -4984 -224 -4985 0 -4982 4983 -4984 -224 -4986 0 -4982 4983 -4984 -224 -4987 0 c 0+1 --> 1 c (-b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ -b^{2, 112}_0 ∧ p_224) -> (-b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ b^{2, 113}_0) c in CNF: c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ -p_224 ∨ -b^{2, 113}_2 c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ -p_224 ∨ -b^{2, 113}_1 c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ -p_224 ∨ b^{2, 113}_0 c in DIMACS: 4982 4983 4984 -224 -4985 0 4982 4983 4984 -224 -4986 0 4982 4983 4984 -224 4987 0 c 1+1 --> 2 c (-b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ b^{2, 112}_0 ∧ p_224) -> (-b^{2, 113}_2 ∧ b^{2, 113}_1 ∧ -b^{2, 113}_0) c in CNF: c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ -p_224 ∨ -b^{2, 113}_2 c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ -p_224 ∨ b^{2, 113}_1 c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ -p_224 ∨ -b^{2, 113}_0 c in DIMACS: 4982 4983 -4984 -224 -4985 0 4982 4983 -4984 -224 4986 0 4982 4983 -4984 -224 -4987 0 c 2+1 --> break c (-b^{2, 112}_2 ∧ b^{2, 112}_1 ∧ -b^{2, 112}_0 ∧ p_224) -> break c in CNF: c b^{2, 112}_2 ∨ -b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ -p_224 ∨ break c in DIMACS: 4982 -4983 4984 -224 1162 0 c 2-1 --> 1 c (-b^{2, 112}_2 ∧ b^{2, 112}_1 ∧ -b^{2, 112}_0 ∧ -p_224) -> (-b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ b^{2, 113}_0) c in CNF: c b^{2, 112}_2 ∨ -b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ p_224 ∨ -b^{2, 113}_2 c b^{2, 112}_2 ∨ -b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ p_224 ∨ -b^{2, 113}_1 c b^{2, 112}_2 ∨ -b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ p_224 ∨ b^{2, 113}_0 c in DIMACS: 4982 -4983 4984 224 -4985 0 4982 -4983 4984 224 -4986 0 4982 -4983 4984 224 4987 0 c 1-1 --> 0 c (-b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ b^{2, 112}_0 ∧ -p_224) -> (-b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ -b^{2, 113}_0) c in CNF: c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ p_224 ∨ -b^{2, 113}_2 c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ p_224 ∨ -b^{2, 113}_1 c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ p_224 ∨ -b^{2, 113}_0 c in DIMACS: 4982 4983 -4984 224 -4985 0 4982 4983 -4984 224 -4986 0 4982 4983 -4984 224 -4987 0 c 0-1 --> -1 c (-b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ -b^{2, 112}_0 ∧ -p_224) -> ( b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ b^{2, 113}_0) c in CNF: c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ p_224 ∨ b^{2, 113}_2 c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ p_224 ∨ -b^{2, 113}_1 c b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ p_224 ∨ b^{2, 113}_0 c in DIMACS: 4982 4983 4984 224 4985 0 4982 4983 4984 224 -4986 0 4982 4983 4984 224 4987 0 c -1-1 --> -2 c ( b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ b^{2, 112}_0 ∧ -p_224) -> ( b^{2, 113}_2 ∧ b^{2, 113}_1 ∧ -b^{2, 113}_0) c in CNF: c -b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ p_224 ∨ b^{2, 113}_2 c -b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ p_224 ∨ b^{2, 113}_1 c -b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ p_224 ∨ -b^{2, 113}_0 c in DIMACS: -4982 4983 -4984 224 4985 0 -4982 4983 -4984 224 4986 0 -4982 4983 -4984 224 -4987 0 c -2-1 --> break c ( b^{2, 112}_2 ∧ b^{2, 112}_1 ∧ -b^{2, 112}_0 ∧ -p_224) -> break c in CNF: c -b^{2, 112}_2 ∨ -b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ p_224 ∨ break c in DIMACS: -4982 -4983 4984 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 112}_2 ∧ -b^{2, 112}_1 ∧ -b^{2, 112}_0 ∧ true) c in CNF: c -b^{2, 112}_2 ∨ b^{2, 112}_1 ∨ b^{2, 112}_0 ∨ false c in DIMACS: -4982 4983 4984 0 c 3 does not represent an automaton state. c -(-b^{2, 112}_2 ∧ b^{2, 112}_1 ∧ b^{2, 112}_0 ∧ true) c in CNF: c b^{2, 112}_2 ∨ -b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ false c in DIMACS: 4982 -4983 -4984 0 c -3 does not represent an automaton state. c -( b^{2, 112}_2 ∧ b^{2, 112}_1 ∧ b^{2, 112}_0 ∧ true) c in CNF: c -b^{2, 112}_2 ∨ -b^{2, 112}_1 ∨ -b^{2, 112}_0 ∨ false c in DIMACS: -4982 -4983 -4984 0 c i = 113 c -2+1 --> -1 c ( b^{2, 113}_2 ∧ b^{2, 113}_1 ∧ -b^{2, 113}_0 ∧ p_226) -> ( b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ b^{2, 114}_0) c in CNF: c -b^{2, 113}_2 ∨ -b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ -p_226 ∨ b^{2, 114}_2 c -b^{2, 113}_2 ∨ -b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ -p_226 ∨ -b^{2, 114}_1 c -b^{2, 113}_2 ∨ -b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ -p_226 ∨ b^{2, 114}_0 c in DIMACS: -4985 -4986 4987 -226 4988 0 -4985 -4986 4987 -226 -4989 0 -4985 -4986 4987 -226 4990 0 c -1+1 --> 0 c ( b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ b^{2, 113}_0 ∧ p_226) -> (-b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ -b^{2, 114}_0) c in CNF: c -b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ -p_226 ∨ -b^{2, 114}_2 c -b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ -p_226 ∨ -b^{2, 114}_1 c -b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ -p_226 ∨ -b^{2, 114}_0 c in DIMACS: -4985 4986 -4987 -226 -4988 0 -4985 4986 -4987 -226 -4989 0 -4985 4986 -4987 -226 -4990 0 c 0+1 --> 1 c (-b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ -b^{2, 113}_0 ∧ p_226) -> (-b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ b^{2, 114}_0) c in CNF: c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ -p_226 ∨ -b^{2, 114}_2 c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ -p_226 ∨ -b^{2, 114}_1 c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ -p_226 ∨ b^{2, 114}_0 c in DIMACS: 4985 4986 4987 -226 -4988 0 4985 4986 4987 -226 -4989 0 4985 4986 4987 -226 4990 0 c 1+1 --> 2 c (-b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ b^{2, 113}_0 ∧ p_226) -> (-b^{2, 114}_2 ∧ b^{2, 114}_1 ∧ -b^{2, 114}_0) c in CNF: c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ -p_226 ∨ -b^{2, 114}_2 c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ -p_226 ∨ b^{2, 114}_1 c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ -p_226 ∨ -b^{2, 114}_0 c in DIMACS: 4985 4986 -4987 -226 -4988 0 4985 4986 -4987 -226 4989 0 4985 4986 -4987 -226 -4990 0 c 2+1 --> break c (-b^{2, 113}_2 ∧ b^{2, 113}_1 ∧ -b^{2, 113}_0 ∧ p_226) -> break c in CNF: c b^{2, 113}_2 ∨ -b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ -p_226 ∨ break c in DIMACS: 4985 -4986 4987 -226 1162 0 c 2-1 --> 1 c (-b^{2, 113}_2 ∧ b^{2, 113}_1 ∧ -b^{2, 113}_0 ∧ -p_226) -> (-b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ b^{2, 114}_0) c in CNF: c b^{2, 113}_2 ∨ -b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ p_226 ∨ -b^{2, 114}_2 c b^{2, 113}_2 ∨ -b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ p_226 ∨ -b^{2, 114}_1 c b^{2, 113}_2 ∨ -b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ p_226 ∨ b^{2, 114}_0 c in DIMACS: 4985 -4986 4987 226 -4988 0 4985 -4986 4987 226 -4989 0 4985 -4986 4987 226 4990 0 c 1-1 --> 0 c (-b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ b^{2, 113}_0 ∧ -p_226) -> (-b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ -b^{2, 114}_0) c in CNF: c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ p_226 ∨ -b^{2, 114}_2 c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ p_226 ∨ -b^{2, 114}_1 c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ p_226 ∨ -b^{2, 114}_0 c in DIMACS: 4985 4986 -4987 226 -4988 0 4985 4986 -4987 226 -4989 0 4985 4986 -4987 226 -4990 0 c 0-1 --> -1 c (-b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ -b^{2, 113}_0 ∧ -p_226) -> ( b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ b^{2, 114}_0) c in CNF: c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ p_226 ∨ b^{2, 114}_2 c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ p_226 ∨ -b^{2, 114}_1 c b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ p_226 ∨ b^{2, 114}_0 c in DIMACS: 4985 4986 4987 226 4988 0 4985 4986 4987 226 -4989 0 4985 4986 4987 226 4990 0 c -1-1 --> -2 c ( b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ b^{2, 113}_0 ∧ -p_226) -> ( b^{2, 114}_2 ∧ b^{2, 114}_1 ∧ -b^{2, 114}_0) c in CNF: c -b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ p_226 ∨ b^{2, 114}_2 c -b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ p_226 ∨ b^{2, 114}_1 c -b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ p_226 ∨ -b^{2, 114}_0 c in DIMACS: -4985 4986 -4987 226 4988 0 -4985 4986 -4987 226 4989 0 -4985 4986 -4987 226 -4990 0 c -2-1 --> break c ( b^{2, 113}_2 ∧ b^{2, 113}_1 ∧ -b^{2, 113}_0 ∧ -p_226) -> break c in CNF: c -b^{2, 113}_2 ∨ -b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ p_226 ∨ break c in DIMACS: -4985 -4986 4987 226 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 113}_2 ∧ -b^{2, 113}_1 ∧ -b^{2, 113}_0 ∧ true) c in CNF: c -b^{2, 113}_2 ∨ b^{2, 113}_1 ∨ b^{2, 113}_0 ∨ false c in DIMACS: -4985 4986 4987 0 c 3 does not represent an automaton state. c -(-b^{2, 113}_2 ∧ b^{2, 113}_1 ∧ b^{2, 113}_0 ∧ true) c in CNF: c b^{2, 113}_2 ∨ -b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ false c in DIMACS: 4985 -4986 -4987 0 c -3 does not represent an automaton state. c -( b^{2, 113}_2 ∧ b^{2, 113}_1 ∧ b^{2, 113}_0 ∧ true) c in CNF: c -b^{2, 113}_2 ∨ -b^{2, 113}_1 ∨ -b^{2, 113}_0 ∨ false c in DIMACS: -4985 -4986 -4987 0 c i = 114 c -2+1 --> -1 c ( b^{2, 114}_2 ∧ b^{2, 114}_1 ∧ -b^{2, 114}_0 ∧ p_228) -> ( b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ b^{2, 115}_0) c in CNF: c -b^{2, 114}_2 ∨ -b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ -p_228 ∨ b^{2, 115}_2 c -b^{2, 114}_2 ∨ -b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ -p_228 ∨ -b^{2, 115}_1 c -b^{2, 114}_2 ∨ -b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ -p_228 ∨ b^{2, 115}_0 c in DIMACS: -4988 -4989 4990 -228 4991 0 -4988 -4989 4990 -228 -4992 0 -4988 -4989 4990 -228 4993 0 c -1+1 --> 0 c ( b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ b^{2, 114}_0 ∧ p_228) -> (-b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ -b^{2, 115}_0) c in CNF: c -b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ -p_228 ∨ -b^{2, 115}_2 c -b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ -p_228 ∨ -b^{2, 115}_1 c -b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ -p_228 ∨ -b^{2, 115}_0 c in DIMACS: -4988 4989 -4990 -228 -4991 0 -4988 4989 -4990 -228 -4992 0 -4988 4989 -4990 -228 -4993 0 c 0+1 --> 1 c (-b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ -b^{2, 114}_0 ∧ p_228) -> (-b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ b^{2, 115}_0) c in CNF: c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ -p_228 ∨ -b^{2, 115}_2 c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ -p_228 ∨ -b^{2, 115}_1 c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ -p_228 ∨ b^{2, 115}_0 c in DIMACS: 4988 4989 4990 -228 -4991 0 4988 4989 4990 -228 -4992 0 4988 4989 4990 -228 4993 0 c 1+1 --> 2 c (-b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ b^{2, 114}_0 ∧ p_228) -> (-b^{2, 115}_2 ∧ b^{2, 115}_1 ∧ -b^{2, 115}_0) c in CNF: c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ -p_228 ∨ -b^{2, 115}_2 c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ -p_228 ∨ b^{2, 115}_1 c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ -p_228 ∨ -b^{2, 115}_0 c in DIMACS: 4988 4989 -4990 -228 -4991 0 4988 4989 -4990 -228 4992 0 4988 4989 -4990 -228 -4993 0 c 2+1 --> break c (-b^{2, 114}_2 ∧ b^{2, 114}_1 ∧ -b^{2, 114}_0 ∧ p_228) -> break c in CNF: c b^{2, 114}_2 ∨ -b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ -p_228 ∨ break c in DIMACS: 4988 -4989 4990 -228 1162 0 c 2-1 --> 1 c (-b^{2, 114}_2 ∧ b^{2, 114}_1 ∧ -b^{2, 114}_0 ∧ -p_228) -> (-b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ b^{2, 115}_0) c in CNF: c b^{2, 114}_2 ∨ -b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ p_228 ∨ -b^{2, 115}_2 c b^{2, 114}_2 ∨ -b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ p_228 ∨ -b^{2, 115}_1 c b^{2, 114}_2 ∨ -b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ p_228 ∨ b^{2, 115}_0 c in DIMACS: 4988 -4989 4990 228 -4991 0 4988 -4989 4990 228 -4992 0 4988 -4989 4990 228 4993 0 c 1-1 --> 0 c (-b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ b^{2, 114}_0 ∧ -p_228) -> (-b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ -b^{2, 115}_0) c in CNF: c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ p_228 ∨ -b^{2, 115}_2 c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ p_228 ∨ -b^{2, 115}_1 c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ p_228 ∨ -b^{2, 115}_0 c in DIMACS: 4988 4989 -4990 228 -4991 0 4988 4989 -4990 228 -4992 0 4988 4989 -4990 228 -4993 0 c 0-1 --> -1 c (-b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ -b^{2, 114}_0 ∧ -p_228) -> ( b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ b^{2, 115}_0) c in CNF: c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ p_228 ∨ b^{2, 115}_2 c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ p_228 ∨ -b^{2, 115}_1 c b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ p_228 ∨ b^{2, 115}_0 c in DIMACS: 4988 4989 4990 228 4991 0 4988 4989 4990 228 -4992 0 4988 4989 4990 228 4993 0 c -1-1 --> -2 c ( b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ b^{2, 114}_0 ∧ -p_228) -> ( b^{2, 115}_2 ∧ b^{2, 115}_1 ∧ -b^{2, 115}_0) c in CNF: c -b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ p_228 ∨ b^{2, 115}_2 c -b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ p_228 ∨ b^{2, 115}_1 c -b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ p_228 ∨ -b^{2, 115}_0 c in DIMACS: -4988 4989 -4990 228 4991 0 -4988 4989 -4990 228 4992 0 -4988 4989 -4990 228 -4993 0 c -2-1 --> break c ( b^{2, 114}_2 ∧ b^{2, 114}_1 ∧ -b^{2, 114}_0 ∧ -p_228) -> break c in CNF: c -b^{2, 114}_2 ∨ -b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ p_228 ∨ break c in DIMACS: -4988 -4989 4990 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 114}_2 ∧ -b^{2, 114}_1 ∧ -b^{2, 114}_0 ∧ true) c in CNF: c -b^{2, 114}_2 ∨ b^{2, 114}_1 ∨ b^{2, 114}_0 ∨ false c in DIMACS: -4988 4989 4990 0 c 3 does not represent an automaton state. c -(-b^{2, 114}_2 ∧ b^{2, 114}_1 ∧ b^{2, 114}_0 ∧ true) c in CNF: c b^{2, 114}_2 ∨ -b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ false c in DIMACS: 4988 -4989 -4990 0 c -3 does not represent an automaton state. c -( b^{2, 114}_2 ∧ b^{2, 114}_1 ∧ b^{2, 114}_0 ∧ true) c in CNF: c -b^{2, 114}_2 ∨ -b^{2, 114}_1 ∨ -b^{2, 114}_0 ∨ false c in DIMACS: -4988 -4989 -4990 0 c i = 115 c -2+1 --> -1 c ( b^{2, 115}_2 ∧ b^{2, 115}_1 ∧ -b^{2, 115}_0 ∧ p_230) -> ( b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ b^{2, 116}_0) c in CNF: c -b^{2, 115}_2 ∨ -b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ -p_230 ∨ b^{2, 116}_2 c -b^{2, 115}_2 ∨ -b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ -p_230 ∨ -b^{2, 116}_1 c -b^{2, 115}_2 ∨ -b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ -p_230 ∨ b^{2, 116}_0 c in DIMACS: -4991 -4992 4993 -230 4994 0 -4991 -4992 4993 -230 -4995 0 -4991 -4992 4993 -230 4996 0 c -1+1 --> 0 c ( b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ b^{2, 115}_0 ∧ p_230) -> (-b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ -b^{2, 116}_0) c in CNF: c -b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ -p_230 ∨ -b^{2, 116}_2 c -b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ -p_230 ∨ -b^{2, 116}_1 c -b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ -p_230 ∨ -b^{2, 116}_0 c in DIMACS: -4991 4992 -4993 -230 -4994 0 -4991 4992 -4993 -230 -4995 0 -4991 4992 -4993 -230 -4996 0 c 0+1 --> 1 c (-b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ -b^{2, 115}_0 ∧ p_230) -> (-b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ b^{2, 116}_0) c in CNF: c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ -p_230 ∨ -b^{2, 116}_2 c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ -p_230 ∨ -b^{2, 116}_1 c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ -p_230 ∨ b^{2, 116}_0 c in DIMACS: 4991 4992 4993 -230 -4994 0 4991 4992 4993 -230 -4995 0 4991 4992 4993 -230 4996 0 c 1+1 --> 2 c (-b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ b^{2, 115}_0 ∧ p_230) -> (-b^{2, 116}_2 ∧ b^{2, 116}_1 ∧ -b^{2, 116}_0) c in CNF: c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ -p_230 ∨ -b^{2, 116}_2 c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ -p_230 ∨ b^{2, 116}_1 c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ -p_230 ∨ -b^{2, 116}_0 c in DIMACS: 4991 4992 -4993 -230 -4994 0 4991 4992 -4993 -230 4995 0 4991 4992 -4993 -230 -4996 0 c 2+1 --> break c (-b^{2, 115}_2 ∧ b^{2, 115}_1 ∧ -b^{2, 115}_0 ∧ p_230) -> break c in CNF: c b^{2, 115}_2 ∨ -b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ -p_230 ∨ break c in DIMACS: 4991 -4992 4993 -230 1162 0 c 2-1 --> 1 c (-b^{2, 115}_2 ∧ b^{2, 115}_1 ∧ -b^{2, 115}_0 ∧ -p_230) -> (-b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ b^{2, 116}_0) c in CNF: c b^{2, 115}_2 ∨ -b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ p_230 ∨ -b^{2, 116}_2 c b^{2, 115}_2 ∨ -b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ p_230 ∨ -b^{2, 116}_1 c b^{2, 115}_2 ∨ -b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ p_230 ∨ b^{2, 116}_0 c in DIMACS: 4991 -4992 4993 230 -4994 0 4991 -4992 4993 230 -4995 0 4991 -4992 4993 230 4996 0 c 1-1 --> 0 c (-b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ b^{2, 115}_0 ∧ -p_230) -> (-b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ -b^{2, 116}_0) c in CNF: c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ p_230 ∨ -b^{2, 116}_2 c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ p_230 ∨ -b^{2, 116}_1 c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ p_230 ∨ -b^{2, 116}_0 c in DIMACS: 4991 4992 -4993 230 -4994 0 4991 4992 -4993 230 -4995 0 4991 4992 -4993 230 -4996 0 c 0-1 --> -1 c (-b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ -b^{2, 115}_0 ∧ -p_230) -> ( b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ b^{2, 116}_0) c in CNF: c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ p_230 ∨ b^{2, 116}_2 c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ p_230 ∨ -b^{2, 116}_1 c b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ p_230 ∨ b^{2, 116}_0 c in DIMACS: 4991 4992 4993 230 4994 0 4991 4992 4993 230 -4995 0 4991 4992 4993 230 4996 0 c -1-1 --> -2 c ( b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ b^{2, 115}_0 ∧ -p_230) -> ( b^{2, 116}_2 ∧ b^{2, 116}_1 ∧ -b^{2, 116}_0) c in CNF: c -b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ p_230 ∨ b^{2, 116}_2 c -b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ p_230 ∨ b^{2, 116}_1 c -b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ p_230 ∨ -b^{2, 116}_0 c in DIMACS: -4991 4992 -4993 230 4994 0 -4991 4992 -4993 230 4995 0 -4991 4992 -4993 230 -4996 0 c -2-1 --> break c ( b^{2, 115}_2 ∧ b^{2, 115}_1 ∧ -b^{2, 115}_0 ∧ -p_230) -> break c in CNF: c -b^{2, 115}_2 ∨ -b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ p_230 ∨ break c in DIMACS: -4991 -4992 4993 230 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 115}_2 ∧ -b^{2, 115}_1 ∧ -b^{2, 115}_0 ∧ true) c in CNF: c -b^{2, 115}_2 ∨ b^{2, 115}_1 ∨ b^{2, 115}_0 ∨ false c in DIMACS: -4991 4992 4993 0 c 3 does not represent an automaton state. c -(-b^{2, 115}_2 ∧ b^{2, 115}_1 ∧ b^{2, 115}_0 ∧ true) c in CNF: c b^{2, 115}_2 ∨ -b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ false c in DIMACS: 4991 -4992 -4993 0 c -3 does not represent an automaton state. c -( b^{2, 115}_2 ∧ b^{2, 115}_1 ∧ b^{2, 115}_0 ∧ true) c in CNF: c -b^{2, 115}_2 ∨ -b^{2, 115}_1 ∨ -b^{2, 115}_0 ∨ false c in DIMACS: -4991 -4992 -4993 0 c i = 116 c -2+1 --> -1 c ( b^{2, 116}_2 ∧ b^{2, 116}_1 ∧ -b^{2, 116}_0 ∧ p_232) -> ( b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ b^{2, 117}_0) c in CNF: c -b^{2, 116}_2 ∨ -b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ -p_232 ∨ b^{2, 117}_2 c -b^{2, 116}_2 ∨ -b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ -p_232 ∨ -b^{2, 117}_1 c -b^{2, 116}_2 ∨ -b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ -p_232 ∨ b^{2, 117}_0 c in DIMACS: -4994 -4995 4996 -232 4997 0 -4994 -4995 4996 -232 -4998 0 -4994 -4995 4996 -232 4999 0 c -1+1 --> 0 c ( b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ b^{2, 116}_0 ∧ p_232) -> (-b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ -b^{2, 117}_0) c in CNF: c -b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ -p_232 ∨ -b^{2, 117}_2 c -b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ -p_232 ∨ -b^{2, 117}_1 c -b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ -p_232 ∨ -b^{2, 117}_0 c in DIMACS: -4994 4995 -4996 -232 -4997 0 -4994 4995 -4996 -232 -4998 0 -4994 4995 -4996 -232 -4999 0 c 0+1 --> 1 c (-b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ -b^{2, 116}_0 ∧ p_232) -> (-b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ b^{2, 117}_0) c in CNF: c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ -p_232 ∨ -b^{2, 117}_2 c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ -p_232 ∨ -b^{2, 117}_1 c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ -p_232 ∨ b^{2, 117}_0 c in DIMACS: 4994 4995 4996 -232 -4997 0 4994 4995 4996 -232 -4998 0 4994 4995 4996 -232 4999 0 c 1+1 --> 2 c (-b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ b^{2, 116}_0 ∧ p_232) -> (-b^{2, 117}_2 ∧ b^{2, 117}_1 ∧ -b^{2, 117}_0) c in CNF: c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ -p_232 ∨ -b^{2, 117}_2 c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ -p_232 ∨ b^{2, 117}_1 c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ -p_232 ∨ -b^{2, 117}_0 c in DIMACS: 4994 4995 -4996 -232 -4997 0 4994 4995 -4996 -232 4998 0 4994 4995 -4996 -232 -4999 0 c 2+1 --> break c (-b^{2, 116}_2 ∧ b^{2, 116}_1 ∧ -b^{2, 116}_0 ∧ p_232) -> break c in CNF: c b^{2, 116}_2 ∨ -b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ -p_232 ∨ break c in DIMACS: 4994 -4995 4996 -232 1162 0 c 2-1 --> 1 c (-b^{2, 116}_2 ∧ b^{2, 116}_1 ∧ -b^{2, 116}_0 ∧ -p_232) -> (-b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ b^{2, 117}_0) c in CNF: c b^{2, 116}_2 ∨ -b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ p_232 ∨ -b^{2, 117}_2 c b^{2, 116}_2 ∨ -b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ p_232 ∨ -b^{2, 117}_1 c b^{2, 116}_2 ∨ -b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ p_232 ∨ b^{2, 117}_0 c in DIMACS: 4994 -4995 4996 232 -4997 0 4994 -4995 4996 232 -4998 0 4994 -4995 4996 232 4999 0 c 1-1 --> 0 c (-b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ b^{2, 116}_0 ∧ -p_232) -> (-b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ -b^{2, 117}_0) c in CNF: c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ p_232 ∨ -b^{2, 117}_2 c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ p_232 ∨ -b^{2, 117}_1 c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ p_232 ∨ -b^{2, 117}_0 c in DIMACS: 4994 4995 -4996 232 -4997 0 4994 4995 -4996 232 -4998 0 4994 4995 -4996 232 -4999 0 c 0-1 --> -1 c (-b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ -b^{2, 116}_0 ∧ -p_232) -> ( b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ b^{2, 117}_0) c in CNF: c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ p_232 ∨ b^{2, 117}_2 c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ p_232 ∨ -b^{2, 117}_1 c b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ p_232 ∨ b^{2, 117}_0 c in DIMACS: 4994 4995 4996 232 4997 0 4994 4995 4996 232 -4998 0 4994 4995 4996 232 4999 0 c -1-1 --> -2 c ( b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ b^{2, 116}_0 ∧ -p_232) -> ( b^{2, 117}_2 ∧ b^{2, 117}_1 ∧ -b^{2, 117}_0) c in CNF: c -b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ p_232 ∨ b^{2, 117}_2 c -b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ p_232 ∨ b^{2, 117}_1 c -b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ p_232 ∨ -b^{2, 117}_0 c in DIMACS: -4994 4995 -4996 232 4997 0 -4994 4995 -4996 232 4998 0 -4994 4995 -4996 232 -4999 0 c -2-1 --> break c ( b^{2, 116}_2 ∧ b^{2, 116}_1 ∧ -b^{2, 116}_0 ∧ -p_232) -> break c in CNF: c -b^{2, 116}_2 ∨ -b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ p_232 ∨ break c in DIMACS: -4994 -4995 4996 232 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 116}_2 ∧ -b^{2, 116}_1 ∧ -b^{2, 116}_0 ∧ true) c in CNF: c -b^{2, 116}_2 ∨ b^{2, 116}_1 ∨ b^{2, 116}_0 ∨ false c in DIMACS: -4994 4995 4996 0 c 3 does not represent an automaton state. c -(-b^{2, 116}_2 ∧ b^{2, 116}_1 ∧ b^{2, 116}_0 ∧ true) c in CNF: c b^{2, 116}_2 ∨ -b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ false c in DIMACS: 4994 -4995 -4996 0 c -3 does not represent an automaton state. c -( b^{2, 116}_2 ∧ b^{2, 116}_1 ∧ b^{2, 116}_0 ∧ true) c in CNF: c -b^{2, 116}_2 ∨ -b^{2, 116}_1 ∨ -b^{2, 116}_0 ∨ false c in DIMACS: -4994 -4995 -4996 0 c i = 117 c -2+1 --> -1 c ( b^{2, 117}_2 ∧ b^{2, 117}_1 ∧ -b^{2, 117}_0 ∧ p_234) -> ( b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ b^{2, 118}_0) c in CNF: c -b^{2, 117}_2 ∨ -b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ -p_234 ∨ b^{2, 118}_2 c -b^{2, 117}_2 ∨ -b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ -p_234 ∨ -b^{2, 118}_1 c -b^{2, 117}_2 ∨ -b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ -p_234 ∨ b^{2, 118}_0 c in DIMACS: -4997 -4998 4999 -234 5000 0 -4997 -4998 4999 -234 -5001 0 -4997 -4998 4999 -234 5002 0 c -1+1 --> 0 c ( b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ b^{2, 117}_0 ∧ p_234) -> (-b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ -b^{2, 118}_0) c in CNF: c -b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ -p_234 ∨ -b^{2, 118}_2 c -b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ -p_234 ∨ -b^{2, 118}_1 c -b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ -p_234 ∨ -b^{2, 118}_0 c in DIMACS: -4997 4998 -4999 -234 -5000 0 -4997 4998 -4999 -234 -5001 0 -4997 4998 -4999 -234 -5002 0 c 0+1 --> 1 c (-b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ -b^{2, 117}_0 ∧ p_234) -> (-b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ b^{2, 118}_0) c in CNF: c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ -p_234 ∨ -b^{2, 118}_2 c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ -p_234 ∨ -b^{2, 118}_1 c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ -p_234 ∨ b^{2, 118}_0 c in DIMACS: 4997 4998 4999 -234 -5000 0 4997 4998 4999 -234 -5001 0 4997 4998 4999 -234 5002 0 c 1+1 --> 2 c (-b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ b^{2, 117}_0 ∧ p_234) -> (-b^{2, 118}_2 ∧ b^{2, 118}_1 ∧ -b^{2, 118}_0) c in CNF: c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ -p_234 ∨ -b^{2, 118}_2 c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ -p_234 ∨ b^{2, 118}_1 c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ -p_234 ∨ -b^{2, 118}_0 c in DIMACS: 4997 4998 -4999 -234 -5000 0 4997 4998 -4999 -234 5001 0 4997 4998 -4999 -234 -5002 0 c 2+1 --> break c (-b^{2, 117}_2 ∧ b^{2, 117}_1 ∧ -b^{2, 117}_0 ∧ p_234) -> break c in CNF: c b^{2, 117}_2 ∨ -b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ -p_234 ∨ break c in DIMACS: 4997 -4998 4999 -234 1162 0 c 2-1 --> 1 c (-b^{2, 117}_2 ∧ b^{2, 117}_1 ∧ -b^{2, 117}_0 ∧ -p_234) -> (-b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ b^{2, 118}_0) c in CNF: c b^{2, 117}_2 ∨ -b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ p_234 ∨ -b^{2, 118}_2 c b^{2, 117}_2 ∨ -b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ p_234 ∨ -b^{2, 118}_1 c b^{2, 117}_2 ∨ -b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ p_234 ∨ b^{2, 118}_0 c in DIMACS: 4997 -4998 4999 234 -5000 0 4997 -4998 4999 234 -5001 0 4997 -4998 4999 234 5002 0 c 1-1 --> 0 c (-b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ b^{2, 117}_0 ∧ -p_234) -> (-b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ -b^{2, 118}_0) c in CNF: c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ p_234 ∨ -b^{2, 118}_2 c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ p_234 ∨ -b^{2, 118}_1 c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ p_234 ∨ -b^{2, 118}_0 c in DIMACS: 4997 4998 -4999 234 -5000 0 4997 4998 -4999 234 -5001 0 4997 4998 -4999 234 -5002 0 c 0-1 --> -1 c (-b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ -b^{2, 117}_0 ∧ -p_234) -> ( b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ b^{2, 118}_0) c in CNF: c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ p_234 ∨ b^{2, 118}_2 c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ p_234 ∨ -b^{2, 118}_1 c b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ p_234 ∨ b^{2, 118}_0 c in DIMACS: 4997 4998 4999 234 5000 0 4997 4998 4999 234 -5001 0 4997 4998 4999 234 5002 0 c -1-1 --> -2 c ( b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ b^{2, 117}_0 ∧ -p_234) -> ( b^{2, 118}_2 ∧ b^{2, 118}_1 ∧ -b^{2, 118}_0) c in CNF: c -b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ p_234 ∨ b^{2, 118}_2 c -b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ p_234 ∨ b^{2, 118}_1 c -b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ p_234 ∨ -b^{2, 118}_0 c in DIMACS: -4997 4998 -4999 234 5000 0 -4997 4998 -4999 234 5001 0 -4997 4998 -4999 234 -5002 0 c -2-1 --> break c ( b^{2, 117}_2 ∧ b^{2, 117}_1 ∧ -b^{2, 117}_0 ∧ -p_234) -> break c in CNF: c -b^{2, 117}_2 ∨ -b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ p_234 ∨ break c in DIMACS: -4997 -4998 4999 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 117}_2 ∧ -b^{2, 117}_1 ∧ -b^{2, 117}_0 ∧ true) c in CNF: c -b^{2, 117}_2 ∨ b^{2, 117}_1 ∨ b^{2, 117}_0 ∨ false c in DIMACS: -4997 4998 4999 0 c 3 does not represent an automaton state. c -(-b^{2, 117}_2 ∧ b^{2, 117}_1 ∧ b^{2, 117}_0 ∧ true) c in CNF: c b^{2, 117}_2 ∨ -b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ false c in DIMACS: 4997 -4998 -4999 0 c -3 does not represent an automaton state. c -( b^{2, 117}_2 ∧ b^{2, 117}_1 ∧ b^{2, 117}_0 ∧ true) c in CNF: c -b^{2, 117}_2 ∨ -b^{2, 117}_1 ∨ -b^{2, 117}_0 ∨ false c in DIMACS: -4997 -4998 -4999 0 c i = 118 c -2+1 --> -1 c ( b^{2, 118}_2 ∧ b^{2, 118}_1 ∧ -b^{2, 118}_0 ∧ p_236) -> ( b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ b^{2, 119}_0) c in CNF: c -b^{2, 118}_2 ∨ -b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ -p_236 ∨ b^{2, 119}_2 c -b^{2, 118}_2 ∨ -b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ -p_236 ∨ -b^{2, 119}_1 c -b^{2, 118}_2 ∨ -b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ -p_236 ∨ b^{2, 119}_0 c in DIMACS: -5000 -5001 5002 -236 5003 0 -5000 -5001 5002 -236 -5004 0 -5000 -5001 5002 -236 5005 0 c -1+1 --> 0 c ( b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ b^{2, 118}_0 ∧ p_236) -> (-b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ -b^{2, 119}_0) c in CNF: c -b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ -p_236 ∨ -b^{2, 119}_2 c -b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ -p_236 ∨ -b^{2, 119}_1 c -b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ -p_236 ∨ -b^{2, 119}_0 c in DIMACS: -5000 5001 -5002 -236 -5003 0 -5000 5001 -5002 -236 -5004 0 -5000 5001 -5002 -236 -5005 0 c 0+1 --> 1 c (-b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ -b^{2, 118}_0 ∧ p_236) -> (-b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ b^{2, 119}_0) c in CNF: c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ -p_236 ∨ -b^{2, 119}_2 c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ -p_236 ∨ -b^{2, 119}_1 c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ -p_236 ∨ b^{2, 119}_0 c in DIMACS: 5000 5001 5002 -236 -5003 0 5000 5001 5002 -236 -5004 0 5000 5001 5002 -236 5005 0 c 1+1 --> 2 c (-b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ b^{2, 118}_0 ∧ p_236) -> (-b^{2, 119}_2 ∧ b^{2, 119}_1 ∧ -b^{2, 119}_0) c in CNF: c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ -p_236 ∨ -b^{2, 119}_2 c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ -p_236 ∨ b^{2, 119}_1 c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ -p_236 ∨ -b^{2, 119}_0 c in DIMACS: 5000 5001 -5002 -236 -5003 0 5000 5001 -5002 -236 5004 0 5000 5001 -5002 -236 -5005 0 c 2+1 --> break c (-b^{2, 118}_2 ∧ b^{2, 118}_1 ∧ -b^{2, 118}_0 ∧ p_236) -> break c in CNF: c b^{2, 118}_2 ∨ -b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ -p_236 ∨ break c in DIMACS: 5000 -5001 5002 -236 1162 0 c 2-1 --> 1 c (-b^{2, 118}_2 ∧ b^{2, 118}_1 ∧ -b^{2, 118}_0 ∧ -p_236) -> (-b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ b^{2, 119}_0) c in CNF: c b^{2, 118}_2 ∨ -b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ p_236 ∨ -b^{2, 119}_2 c b^{2, 118}_2 ∨ -b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ p_236 ∨ -b^{2, 119}_1 c b^{2, 118}_2 ∨ -b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ p_236 ∨ b^{2, 119}_0 c in DIMACS: 5000 -5001 5002 236 -5003 0 5000 -5001 5002 236 -5004 0 5000 -5001 5002 236 5005 0 c 1-1 --> 0 c (-b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ b^{2, 118}_0 ∧ -p_236) -> (-b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ -b^{2, 119}_0) c in CNF: c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ p_236 ∨ -b^{2, 119}_2 c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ p_236 ∨ -b^{2, 119}_1 c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ p_236 ∨ -b^{2, 119}_0 c in DIMACS: 5000 5001 -5002 236 -5003 0 5000 5001 -5002 236 -5004 0 5000 5001 -5002 236 -5005 0 c 0-1 --> -1 c (-b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ -b^{2, 118}_0 ∧ -p_236) -> ( b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ b^{2, 119}_0) c in CNF: c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ p_236 ∨ b^{2, 119}_2 c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ p_236 ∨ -b^{2, 119}_1 c b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ p_236 ∨ b^{2, 119}_0 c in DIMACS: 5000 5001 5002 236 5003 0 5000 5001 5002 236 -5004 0 5000 5001 5002 236 5005 0 c -1-1 --> -2 c ( b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ b^{2, 118}_0 ∧ -p_236) -> ( b^{2, 119}_2 ∧ b^{2, 119}_1 ∧ -b^{2, 119}_0) c in CNF: c -b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ p_236 ∨ b^{2, 119}_2 c -b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ p_236 ∨ b^{2, 119}_1 c -b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ p_236 ∨ -b^{2, 119}_0 c in DIMACS: -5000 5001 -5002 236 5003 0 -5000 5001 -5002 236 5004 0 -5000 5001 -5002 236 -5005 0 c -2-1 --> break c ( b^{2, 118}_2 ∧ b^{2, 118}_1 ∧ -b^{2, 118}_0 ∧ -p_236) -> break c in CNF: c -b^{2, 118}_2 ∨ -b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ p_236 ∨ break c in DIMACS: -5000 -5001 5002 236 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 118}_2 ∧ -b^{2, 118}_1 ∧ -b^{2, 118}_0 ∧ true) c in CNF: c -b^{2, 118}_2 ∨ b^{2, 118}_1 ∨ b^{2, 118}_0 ∨ false c in DIMACS: -5000 5001 5002 0 c 3 does not represent an automaton state. c -(-b^{2, 118}_2 ∧ b^{2, 118}_1 ∧ b^{2, 118}_0 ∧ true) c in CNF: c b^{2, 118}_2 ∨ -b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ false c in DIMACS: 5000 -5001 -5002 0 c -3 does not represent an automaton state. c -( b^{2, 118}_2 ∧ b^{2, 118}_1 ∧ b^{2, 118}_0 ∧ true) c in CNF: c -b^{2, 118}_2 ∨ -b^{2, 118}_1 ∨ -b^{2, 118}_0 ∨ false c in DIMACS: -5000 -5001 -5002 0 c i = 119 c -2+1 --> -1 c ( b^{2, 119}_2 ∧ b^{2, 119}_1 ∧ -b^{2, 119}_0 ∧ p_238) -> ( b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ b^{2, 120}_0) c in CNF: c -b^{2, 119}_2 ∨ -b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ -p_238 ∨ b^{2, 120}_2 c -b^{2, 119}_2 ∨ -b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ -p_238 ∨ -b^{2, 120}_1 c -b^{2, 119}_2 ∨ -b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ -p_238 ∨ b^{2, 120}_0 c in DIMACS: -5003 -5004 5005 -238 5006 0 -5003 -5004 5005 -238 -5007 0 -5003 -5004 5005 -238 5008 0 c -1+1 --> 0 c ( b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ b^{2, 119}_0 ∧ p_238) -> (-b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ -b^{2, 120}_0) c in CNF: c -b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ -p_238 ∨ -b^{2, 120}_2 c -b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ -p_238 ∨ -b^{2, 120}_1 c -b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ -p_238 ∨ -b^{2, 120}_0 c in DIMACS: -5003 5004 -5005 -238 -5006 0 -5003 5004 -5005 -238 -5007 0 -5003 5004 -5005 -238 -5008 0 c 0+1 --> 1 c (-b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ -b^{2, 119}_0 ∧ p_238) -> (-b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ b^{2, 120}_0) c in CNF: c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ -p_238 ∨ -b^{2, 120}_2 c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ -p_238 ∨ -b^{2, 120}_1 c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ -p_238 ∨ b^{2, 120}_0 c in DIMACS: 5003 5004 5005 -238 -5006 0 5003 5004 5005 -238 -5007 0 5003 5004 5005 -238 5008 0 c 1+1 --> 2 c (-b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ b^{2, 119}_0 ∧ p_238) -> (-b^{2, 120}_2 ∧ b^{2, 120}_1 ∧ -b^{2, 120}_0) c in CNF: c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ -p_238 ∨ -b^{2, 120}_2 c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ -p_238 ∨ b^{2, 120}_1 c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ -p_238 ∨ -b^{2, 120}_0 c in DIMACS: 5003 5004 -5005 -238 -5006 0 5003 5004 -5005 -238 5007 0 5003 5004 -5005 -238 -5008 0 c 2+1 --> break c (-b^{2, 119}_2 ∧ b^{2, 119}_1 ∧ -b^{2, 119}_0 ∧ p_238) -> break c in CNF: c b^{2, 119}_2 ∨ -b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ -p_238 ∨ break c in DIMACS: 5003 -5004 5005 -238 1162 0 c 2-1 --> 1 c (-b^{2, 119}_2 ∧ b^{2, 119}_1 ∧ -b^{2, 119}_0 ∧ -p_238) -> (-b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ b^{2, 120}_0) c in CNF: c b^{2, 119}_2 ∨ -b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ p_238 ∨ -b^{2, 120}_2 c b^{2, 119}_2 ∨ -b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ p_238 ∨ -b^{2, 120}_1 c b^{2, 119}_2 ∨ -b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ p_238 ∨ b^{2, 120}_0 c in DIMACS: 5003 -5004 5005 238 -5006 0 5003 -5004 5005 238 -5007 0 5003 -5004 5005 238 5008 0 c 1-1 --> 0 c (-b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ b^{2, 119}_0 ∧ -p_238) -> (-b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ -b^{2, 120}_0) c in CNF: c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ p_238 ∨ -b^{2, 120}_2 c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ p_238 ∨ -b^{2, 120}_1 c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ p_238 ∨ -b^{2, 120}_0 c in DIMACS: 5003 5004 -5005 238 -5006 0 5003 5004 -5005 238 -5007 0 5003 5004 -5005 238 -5008 0 c 0-1 --> -1 c (-b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ -b^{2, 119}_0 ∧ -p_238) -> ( b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ b^{2, 120}_0) c in CNF: c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ p_238 ∨ b^{2, 120}_2 c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ p_238 ∨ -b^{2, 120}_1 c b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ p_238 ∨ b^{2, 120}_0 c in DIMACS: 5003 5004 5005 238 5006 0 5003 5004 5005 238 -5007 0 5003 5004 5005 238 5008 0 c -1-1 --> -2 c ( b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ b^{2, 119}_0 ∧ -p_238) -> ( b^{2, 120}_2 ∧ b^{2, 120}_1 ∧ -b^{2, 120}_0) c in CNF: c -b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ p_238 ∨ b^{2, 120}_2 c -b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ p_238 ∨ b^{2, 120}_1 c -b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ p_238 ∨ -b^{2, 120}_0 c in DIMACS: -5003 5004 -5005 238 5006 0 -5003 5004 -5005 238 5007 0 -5003 5004 -5005 238 -5008 0 c -2-1 --> break c ( b^{2, 119}_2 ∧ b^{2, 119}_1 ∧ -b^{2, 119}_0 ∧ -p_238) -> break c in CNF: c -b^{2, 119}_2 ∨ -b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ p_238 ∨ break c in DIMACS: -5003 -5004 5005 238 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 119}_2 ∧ -b^{2, 119}_1 ∧ -b^{2, 119}_0 ∧ true) c in CNF: c -b^{2, 119}_2 ∨ b^{2, 119}_1 ∨ b^{2, 119}_0 ∨ false c in DIMACS: -5003 5004 5005 0 c 3 does not represent an automaton state. c -(-b^{2, 119}_2 ∧ b^{2, 119}_1 ∧ b^{2, 119}_0 ∧ true) c in CNF: c b^{2, 119}_2 ∨ -b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ false c in DIMACS: 5003 -5004 -5005 0 c -3 does not represent an automaton state. c -( b^{2, 119}_2 ∧ b^{2, 119}_1 ∧ b^{2, 119}_0 ∧ true) c in CNF: c -b^{2, 119}_2 ∨ -b^{2, 119}_1 ∨ -b^{2, 119}_0 ∨ false c in DIMACS: -5003 -5004 -5005 0 c i = 120 c -2+1 --> -1 c ( b^{2, 120}_2 ∧ b^{2, 120}_1 ∧ -b^{2, 120}_0 ∧ p_240) -> ( b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ b^{2, 121}_0) c in CNF: c -b^{2, 120}_2 ∨ -b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ -p_240 ∨ b^{2, 121}_2 c -b^{2, 120}_2 ∨ -b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ -p_240 ∨ -b^{2, 121}_1 c -b^{2, 120}_2 ∨ -b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ -p_240 ∨ b^{2, 121}_0 c in DIMACS: -5006 -5007 5008 -240 5009 0 -5006 -5007 5008 -240 -5010 0 -5006 -5007 5008 -240 5011 0 c -1+1 --> 0 c ( b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ b^{2, 120}_0 ∧ p_240) -> (-b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ -b^{2, 121}_0) c in CNF: c -b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ -p_240 ∨ -b^{2, 121}_2 c -b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ -p_240 ∨ -b^{2, 121}_1 c -b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ -p_240 ∨ -b^{2, 121}_0 c in DIMACS: -5006 5007 -5008 -240 -5009 0 -5006 5007 -5008 -240 -5010 0 -5006 5007 -5008 -240 -5011 0 c 0+1 --> 1 c (-b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ -b^{2, 120}_0 ∧ p_240) -> (-b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ b^{2, 121}_0) c in CNF: c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ -p_240 ∨ -b^{2, 121}_2 c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ -p_240 ∨ -b^{2, 121}_1 c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ -p_240 ∨ b^{2, 121}_0 c in DIMACS: 5006 5007 5008 -240 -5009 0 5006 5007 5008 -240 -5010 0 5006 5007 5008 -240 5011 0 c 1+1 --> 2 c (-b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ b^{2, 120}_0 ∧ p_240) -> (-b^{2, 121}_2 ∧ b^{2, 121}_1 ∧ -b^{2, 121}_0) c in CNF: c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ -p_240 ∨ -b^{2, 121}_2 c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ -p_240 ∨ b^{2, 121}_1 c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ -p_240 ∨ -b^{2, 121}_0 c in DIMACS: 5006 5007 -5008 -240 -5009 0 5006 5007 -5008 -240 5010 0 5006 5007 -5008 -240 -5011 0 c 2+1 --> break c (-b^{2, 120}_2 ∧ b^{2, 120}_1 ∧ -b^{2, 120}_0 ∧ p_240) -> break c in CNF: c b^{2, 120}_2 ∨ -b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ -p_240 ∨ break c in DIMACS: 5006 -5007 5008 -240 1162 0 c 2-1 --> 1 c (-b^{2, 120}_2 ∧ b^{2, 120}_1 ∧ -b^{2, 120}_0 ∧ -p_240) -> (-b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ b^{2, 121}_0) c in CNF: c b^{2, 120}_2 ∨ -b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ p_240 ∨ -b^{2, 121}_2 c b^{2, 120}_2 ∨ -b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ p_240 ∨ -b^{2, 121}_1 c b^{2, 120}_2 ∨ -b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ p_240 ∨ b^{2, 121}_0 c in DIMACS: 5006 -5007 5008 240 -5009 0 5006 -5007 5008 240 -5010 0 5006 -5007 5008 240 5011 0 c 1-1 --> 0 c (-b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ b^{2, 120}_0 ∧ -p_240) -> (-b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ -b^{2, 121}_0) c in CNF: c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ p_240 ∨ -b^{2, 121}_2 c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ p_240 ∨ -b^{2, 121}_1 c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ p_240 ∨ -b^{2, 121}_0 c in DIMACS: 5006 5007 -5008 240 -5009 0 5006 5007 -5008 240 -5010 0 5006 5007 -5008 240 -5011 0 c 0-1 --> -1 c (-b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ -b^{2, 120}_0 ∧ -p_240) -> ( b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ b^{2, 121}_0) c in CNF: c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ p_240 ∨ b^{2, 121}_2 c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ p_240 ∨ -b^{2, 121}_1 c b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ p_240 ∨ b^{2, 121}_0 c in DIMACS: 5006 5007 5008 240 5009 0 5006 5007 5008 240 -5010 0 5006 5007 5008 240 5011 0 c -1-1 --> -2 c ( b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ b^{2, 120}_0 ∧ -p_240) -> ( b^{2, 121}_2 ∧ b^{2, 121}_1 ∧ -b^{2, 121}_0) c in CNF: c -b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ p_240 ∨ b^{2, 121}_2 c -b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ p_240 ∨ b^{2, 121}_1 c -b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ p_240 ∨ -b^{2, 121}_0 c in DIMACS: -5006 5007 -5008 240 5009 0 -5006 5007 -5008 240 5010 0 -5006 5007 -5008 240 -5011 0 c -2-1 --> break c ( b^{2, 120}_2 ∧ b^{2, 120}_1 ∧ -b^{2, 120}_0 ∧ -p_240) -> break c in CNF: c -b^{2, 120}_2 ∨ -b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ p_240 ∨ break c in DIMACS: -5006 -5007 5008 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 120}_2 ∧ -b^{2, 120}_1 ∧ -b^{2, 120}_0 ∧ true) c in CNF: c -b^{2, 120}_2 ∨ b^{2, 120}_1 ∨ b^{2, 120}_0 ∨ false c in DIMACS: -5006 5007 5008 0 c 3 does not represent an automaton state. c -(-b^{2, 120}_2 ∧ b^{2, 120}_1 ∧ b^{2, 120}_0 ∧ true) c in CNF: c b^{2, 120}_2 ∨ -b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ false c in DIMACS: 5006 -5007 -5008 0 c -3 does not represent an automaton state. c -( b^{2, 120}_2 ∧ b^{2, 120}_1 ∧ b^{2, 120}_0 ∧ true) c in CNF: c -b^{2, 120}_2 ∨ -b^{2, 120}_1 ∨ -b^{2, 120}_0 ∨ false c in DIMACS: -5006 -5007 -5008 0 c i = 121 c -2+1 --> -1 c ( b^{2, 121}_2 ∧ b^{2, 121}_1 ∧ -b^{2, 121}_0 ∧ p_242) -> ( b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ b^{2, 122}_0) c in CNF: c -b^{2, 121}_2 ∨ -b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ -p_242 ∨ b^{2, 122}_2 c -b^{2, 121}_2 ∨ -b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ -p_242 ∨ -b^{2, 122}_1 c -b^{2, 121}_2 ∨ -b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ -p_242 ∨ b^{2, 122}_0 c in DIMACS: -5009 -5010 5011 -242 5012 0 -5009 -5010 5011 -242 -5013 0 -5009 -5010 5011 -242 5014 0 c -1+1 --> 0 c ( b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ b^{2, 121}_0 ∧ p_242) -> (-b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ -b^{2, 122}_0) c in CNF: c -b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ -p_242 ∨ -b^{2, 122}_2 c -b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ -p_242 ∨ -b^{2, 122}_1 c -b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ -p_242 ∨ -b^{2, 122}_0 c in DIMACS: -5009 5010 -5011 -242 -5012 0 -5009 5010 -5011 -242 -5013 0 -5009 5010 -5011 -242 -5014 0 c 0+1 --> 1 c (-b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ -b^{2, 121}_0 ∧ p_242) -> (-b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ b^{2, 122}_0) c in CNF: c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ -p_242 ∨ -b^{2, 122}_2 c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ -p_242 ∨ -b^{2, 122}_1 c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ -p_242 ∨ b^{2, 122}_0 c in DIMACS: 5009 5010 5011 -242 -5012 0 5009 5010 5011 -242 -5013 0 5009 5010 5011 -242 5014 0 c 1+1 --> 2 c (-b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ b^{2, 121}_0 ∧ p_242) -> (-b^{2, 122}_2 ∧ b^{2, 122}_1 ∧ -b^{2, 122}_0) c in CNF: c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ -p_242 ∨ -b^{2, 122}_2 c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ -p_242 ∨ b^{2, 122}_1 c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ -p_242 ∨ -b^{2, 122}_0 c in DIMACS: 5009 5010 -5011 -242 -5012 0 5009 5010 -5011 -242 5013 0 5009 5010 -5011 -242 -5014 0 c 2+1 --> break c (-b^{2, 121}_2 ∧ b^{2, 121}_1 ∧ -b^{2, 121}_0 ∧ p_242) -> break c in CNF: c b^{2, 121}_2 ∨ -b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ -p_242 ∨ break c in DIMACS: 5009 -5010 5011 -242 1162 0 c 2-1 --> 1 c (-b^{2, 121}_2 ∧ b^{2, 121}_1 ∧ -b^{2, 121}_0 ∧ -p_242) -> (-b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ b^{2, 122}_0) c in CNF: c b^{2, 121}_2 ∨ -b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ p_242 ∨ -b^{2, 122}_2 c b^{2, 121}_2 ∨ -b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ p_242 ∨ -b^{2, 122}_1 c b^{2, 121}_2 ∨ -b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ p_242 ∨ b^{2, 122}_0 c in DIMACS: 5009 -5010 5011 242 -5012 0 5009 -5010 5011 242 -5013 0 5009 -5010 5011 242 5014 0 c 1-1 --> 0 c (-b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ b^{2, 121}_0 ∧ -p_242) -> (-b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ -b^{2, 122}_0) c in CNF: c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ p_242 ∨ -b^{2, 122}_2 c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ p_242 ∨ -b^{2, 122}_1 c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ p_242 ∨ -b^{2, 122}_0 c in DIMACS: 5009 5010 -5011 242 -5012 0 5009 5010 -5011 242 -5013 0 5009 5010 -5011 242 -5014 0 c 0-1 --> -1 c (-b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ -b^{2, 121}_0 ∧ -p_242) -> ( b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ b^{2, 122}_0) c in CNF: c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ p_242 ∨ b^{2, 122}_2 c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ p_242 ∨ -b^{2, 122}_1 c b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ p_242 ∨ b^{2, 122}_0 c in DIMACS: 5009 5010 5011 242 5012 0 5009 5010 5011 242 -5013 0 5009 5010 5011 242 5014 0 c -1-1 --> -2 c ( b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ b^{2, 121}_0 ∧ -p_242) -> ( b^{2, 122}_2 ∧ b^{2, 122}_1 ∧ -b^{2, 122}_0) c in CNF: c -b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ p_242 ∨ b^{2, 122}_2 c -b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ p_242 ∨ b^{2, 122}_1 c -b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ p_242 ∨ -b^{2, 122}_0 c in DIMACS: -5009 5010 -5011 242 5012 0 -5009 5010 -5011 242 5013 0 -5009 5010 -5011 242 -5014 0 c -2-1 --> break c ( b^{2, 121}_2 ∧ b^{2, 121}_1 ∧ -b^{2, 121}_0 ∧ -p_242) -> break c in CNF: c -b^{2, 121}_2 ∨ -b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ p_242 ∨ break c in DIMACS: -5009 -5010 5011 242 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 121}_2 ∧ -b^{2, 121}_1 ∧ -b^{2, 121}_0 ∧ true) c in CNF: c -b^{2, 121}_2 ∨ b^{2, 121}_1 ∨ b^{2, 121}_0 ∨ false c in DIMACS: -5009 5010 5011 0 c 3 does not represent an automaton state. c -(-b^{2, 121}_2 ∧ b^{2, 121}_1 ∧ b^{2, 121}_0 ∧ true) c in CNF: c b^{2, 121}_2 ∨ -b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ false c in DIMACS: 5009 -5010 -5011 0 c -3 does not represent an automaton state. c -( b^{2, 121}_2 ∧ b^{2, 121}_1 ∧ b^{2, 121}_0 ∧ true) c in CNF: c -b^{2, 121}_2 ∨ -b^{2, 121}_1 ∨ -b^{2, 121}_0 ∨ false c in DIMACS: -5009 -5010 -5011 0 c i = 122 c -2+1 --> -1 c ( b^{2, 122}_2 ∧ b^{2, 122}_1 ∧ -b^{2, 122}_0 ∧ p_244) -> ( b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ b^{2, 123}_0) c in CNF: c -b^{2, 122}_2 ∨ -b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ -p_244 ∨ b^{2, 123}_2 c -b^{2, 122}_2 ∨ -b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ -p_244 ∨ -b^{2, 123}_1 c -b^{2, 122}_2 ∨ -b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ -p_244 ∨ b^{2, 123}_0 c in DIMACS: -5012 -5013 5014 -244 5015 0 -5012 -5013 5014 -244 -5016 0 -5012 -5013 5014 -244 5017 0 c -1+1 --> 0 c ( b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ b^{2, 122}_0 ∧ p_244) -> (-b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ -b^{2, 123}_0) c in CNF: c -b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ -p_244 ∨ -b^{2, 123}_2 c -b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ -p_244 ∨ -b^{2, 123}_1 c -b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ -p_244 ∨ -b^{2, 123}_0 c in DIMACS: -5012 5013 -5014 -244 -5015 0 -5012 5013 -5014 -244 -5016 0 -5012 5013 -5014 -244 -5017 0 c 0+1 --> 1 c (-b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ -b^{2, 122}_0 ∧ p_244) -> (-b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ b^{2, 123}_0) c in CNF: c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ -p_244 ∨ -b^{2, 123}_2 c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ -p_244 ∨ -b^{2, 123}_1 c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ -p_244 ∨ b^{2, 123}_0 c in DIMACS: 5012 5013 5014 -244 -5015 0 5012 5013 5014 -244 -5016 0 5012 5013 5014 -244 5017 0 c 1+1 --> 2 c (-b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ b^{2, 122}_0 ∧ p_244) -> (-b^{2, 123}_2 ∧ b^{2, 123}_1 ∧ -b^{2, 123}_0) c in CNF: c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ -p_244 ∨ -b^{2, 123}_2 c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ -p_244 ∨ b^{2, 123}_1 c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ -p_244 ∨ -b^{2, 123}_0 c in DIMACS: 5012 5013 -5014 -244 -5015 0 5012 5013 -5014 -244 5016 0 5012 5013 -5014 -244 -5017 0 c 2+1 --> break c (-b^{2, 122}_2 ∧ b^{2, 122}_1 ∧ -b^{2, 122}_0 ∧ p_244) -> break c in CNF: c b^{2, 122}_2 ∨ -b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ -p_244 ∨ break c in DIMACS: 5012 -5013 5014 -244 1162 0 c 2-1 --> 1 c (-b^{2, 122}_2 ∧ b^{2, 122}_1 ∧ -b^{2, 122}_0 ∧ -p_244) -> (-b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ b^{2, 123}_0) c in CNF: c b^{2, 122}_2 ∨ -b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ p_244 ∨ -b^{2, 123}_2 c b^{2, 122}_2 ∨ -b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ p_244 ∨ -b^{2, 123}_1 c b^{2, 122}_2 ∨ -b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ p_244 ∨ b^{2, 123}_0 c in DIMACS: 5012 -5013 5014 244 -5015 0 5012 -5013 5014 244 -5016 0 5012 -5013 5014 244 5017 0 c 1-1 --> 0 c (-b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ b^{2, 122}_0 ∧ -p_244) -> (-b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ -b^{2, 123}_0) c in CNF: c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ p_244 ∨ -b^{2, 123}_2 c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ p_244 ∨ -b^{2, 123}_1 c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ p_244 ∨ -b^{2, 123}_0 c in DIMACS: 5012 5013 -5014 244 -5015 0 5012 5013 -5014 244 -5016 0 5012 5013 -5014 244 -5017 0 c 0-1 --> -1 c (-b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ -b^{2, 122}_0 ∧ -p_244) -> ( b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ b^{2, 123}_0) c in CNF: c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ p_244 ∨ b^{2, 123}_2 c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ p_244 ∨ -b^{2, 123}_1 c b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ p_244 ∨ b^{2, 123}_0 c in DIMACS: 5012 5013 5014 244 5015 0 5012 5013 5014 244 -5016 0 5012 5013 5014 244 5017 0 c -1-1 --> -2 c ( b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ b^{2, 122}_0 ∧ -p_244) -> ( b^{2, 123}_2 ∧ b^{2, 123}_1 ∧ -b^{2, 123}_0) c in CNF: c -b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ p_244 ∨ b^{2, 123}_2 c -b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ p_244 ∨ b^{2, 123}_1 c -b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ p_244 ∨ -b^{2, 123}_0 c in DIMACS: -5012 5013 -5014 244 5015 0 -5012 5013 -5014 244 5016 0 -5012 5013 -5014 244 -5017 0 c -2-1 --> break c ( b^{2, 122}_2 ∧ b^{2, 122}_1 ∧ -b^{2, 122}_0 ∧ -p_244) -> break c in CNF: c -b^{2, 122}_2 ∨ -b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ p_244 ∨ break c in DIMACS: -5012 -5013 5014 244 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 122}_2 ∧ -b^{2, 122}_1 ∧ -b^{2, 122}_0 ∧ true) c in CNF: c -b^{2, 122}_2 ∨ b^{2, 122}_1 ∨ b^{2, 122}_0 ∨ false c in DIMACS: -5012 5013 5014 0 c 3 does not represent an automaton state. c -(-b^{2, 122}_2 ∧ b^{2, 122}_1 ∧ b^{2, 122}_0 ∧ true) c in CNF: c b^{2, 122}_2 ∨ -b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ false c in DIMACS: 5012 -5013 -5014 0 c -3 does not represent an automaton state. c -( b^{2, 122}_2 ∧ b^{2, 122}_1 ∧ b^{2, 122}_0 ∧ true) c in CNF: c -b^{2, 122}_2 ∨ -b^{2, 122}_1 ∨ -b^{2, 122}_0 ∨ false c in DIMACS: -5012 -5013 -5014 0 c i = 123 c -2+1 --> -1 c ( b^{2, 123}_2 ∧ b^{2, 123}_1 ∧ -b^{2, 123}_0 ∧ p_246) -> ( b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ b^{2, 124}_0) c in CNF: c -b^{2, 123}_2 ∨ -b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ -p_246 ∨ b^{2, 124}_2 c -b^{2, 123}_2 ∨ -b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ -p_246 ∨ -b^{2, 124}_1 c -b^{2, 123}_2 ∨ -b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ -p_246 ∨ b^{2, 124}_0 c in DIMACS: -5015 -5016 5017 -246 5018 0 -5015 -5016 5017 -246 -5019 0 -5015 -5016 5017 -246 5020 0 c -1+1 --> 0 c ( b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ b^{2, 123}_0 ∧ p_246) -> (-b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ -b^{2, 124}_0) c in CNF: c -b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ -p_246 ∨ -b^{2, 124}_2 c -b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ -p_246 ∨ -b^{2, 124}_1 c -b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ -p_246 ∨ -b^{2, 124}_0 c in DIMACS: -5015 5016 -5017 -246 -5018 0 -5015 5016 -5017 -246 -5019 0 -5015 5016 -5017 -246 -5020 0 c 0+1 --> 1 c (-b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ -b^{2, 123}_0 ∧ p_246) -> (-b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ b^{2, 124}_0) c in CNF: c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ -p_246 ∨ -b^{2, 124}_2 c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ -p_246 ∨ -b^{2, 124}_1 c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ -p_246 ∨ b^{2, 124}_0 c in DIMACS: 5015 5016 5017 -246 -5018 0 5015 5016 5017 -246 -5019 0 5015 5016 5017 -246 5020 0 c 1+1 --> 2 c (-b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ b^{2, 123}_0 ∧ p_246) -> (-b^{2, 124}_2 ∧ b^{2, 124}_1 ∧ -b^{2, 124}_0) c in CNF: c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ -p_246 ∨ -b^{2, 124}_2 c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ -p_246 ∨ b^{2, 124}_1 c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ -p_246 ∨ -b^{2, 124}_0 c in DIMACS: 5015 5016 -5017 -246 -5018 0 5015 5016 -5017 -246 5019 0 5015 5016 -5017 -246 -5020 0 c 2+1 --> break c (-b^{2, 123}_2 ∧ b^{2, 123}_1 ∧ -b^{2, 123}_0 ∧ p_246) -> break c in CNF: c b^{2, 123}_2 ∨ -b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ -p_246 ∨ break c in DIMACS: 5015 -5016 5017 -246 1162 0 c 2-1 --> 1 c (-b^{2, 123}_2 ∧ b^{2, 123}_1 ∧ -b^{2, 123}_0 ∧ -p_246) -> (-b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ b^{2, 124}_0) c in CNF: c b^{2, 123}_2 ∨ -b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ p_246 ∨ -b^{2, 124}_2 c b^{2, 123}_2 ∨ -b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ p_246 ∨ -b^{2, 124}_1 c b^{2, 123}_2 ∨ -b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ p_246 ∨ b^{2, 124}_0 c in DIMACS: 5015 -5016 5017 246 -5018 0 5015 -5016 5017 246 -5019 0 5015 -5016 5017 246 5020 0 c 1-1 --> 0 c (-b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ b^{2, 123}_0 ∧ -p_246) -> (-b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ -b^{2, 124}_0) c in CNF: c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ p_246 ∨ -b^{2, 124}_2 c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ p_246 ∨ -b^{2, 124}_1 c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ p_246 ∨ -b^{2, 124}_0 c in DIMACS: 5015 5016 -5017 246 -5018 0 5015 5016 -5017 246 -5019 0 5015 5016 -5017 246 -5020 0 c 0-1 --> -1 c (-b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ -b^{2, 123}_0 ∧ -p_246) -> ( b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ b^{2, 124}_0) c in CNF: c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ p_246 ∨ b^{2, 124}_2 c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ p_246 ∨ -b^{2, 124}_1 c b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ p_246 ∨ b^{2, 124}_0 c in DIMACS: 5015 5016 5017 246 5018 0 5015 5016 5017 246 -5019 0 5015 5016 5017 246 5020 0 c -1-1 --> -2 c ( b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ b^{2, 123}_0 ∧ -p_246) -> ( b^{2, 124}_2 ∧ b^{2, 124}_1 ∧ -b^{2, 124}_0) c in CNF: c -b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ p_246 ∨ b^{2, 124}_2 c -b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ p_246 ∨ b^{2, 124}_1 c -b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ p_246 ∨ -b^{2, 124}_0 c in DIMACS: -5015 5016 -5017 246 5018 0 -5015 5016 -5017 246 5019 0 -5015 5016 -5017 246 -5020 0 c -2-1 --> break c ( b^{2, 123}_2 ∧ b^{2, 123}_1 ∧ -b^{2, 123}_0 ∧ -p_246) -> break c in CNF: c -b^{2, 123}_2 ∨ -b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ p_246 ∨ break c in DIMACS: -5015 -5016 5017 246 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 123}_2 ∧ -b^{2, 123}_1 ∧ -b^{2, 123}_0 ∧ true) c in CNF: c -b^{2, 123}_2 ∨ b^{2, 123}_1 ∨ b^{2, 123}_0 ∨ false c in DIMACS: -5015 5016 5017 0 c 3 does not represent an automaton state. c -(-b^{2, 123}_2 ∧ b^{2, 123}_1 ∧ b^{2, 123}_0 ∧ true) c in CNF: c b^{2, 123}_2 ∨ -b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ false c in DIMACS: 5015 -5016 -5017 0 c -3 does not represent an automaton state. c -( b^{2, 123}_2 ∧ b^{2, 123}_1 ∧ b^{2, 123}_0 ∧ true) c in CNF: c -b^{2, 123}_2 ∨ -b^{2, 123}_1 ∨ -b^{2, 123}_0 ∨ false c in DIMACS: -5015 -5016 -5017 0 c i = 124 c -2+1 --> -1 c ( b^{2, 124}_2 ∧ b^{2, 124}_1 ∧ -b^{2, 124}_0 ∧ p_248) -> ( b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ b^{2, 125}_0) c in CNF: c -b^{2, 124}_2 ∨ -b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ -p_248 ∨ b^{2, 125}_2 c -b^{2, 124}_2 ∨ -b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ -p_248 ∨ -b^{2, 125}_1 c -b^{2, 124}_2 ∨ -b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ -p_248 ∨ b^{2, 125}_0 c in DIMACS: -5018 -5019 5020 -248 5021 0 -5018 -5019 5020 -248 -5022 0 -5018 -5019 5020 -248 5023 0 c -1+1 --> 0 c ( b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ b^{2, 124}_0 ∧ p_248) -> (-b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ -b^{2, 125}_0) c in CNF: c -b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ -p_248 ∨ -b^{2, 125}_2 c -b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ -p_248 ∨ -b^{2, 125}_1 c -b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ -p_248 ∨ -b^{2, 125}_0 c in DIMACS: -5018 5019 -5020 -248 -5021 0 -5018 5019 -5020 -248 -5022 0 -5018 5019 -5020 -248 -5023 0 c 0+1 --> 1 c (-b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ -b^{2, 124}_0 ∧ p_248) -> (-b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ b^{2, 125}_0) c in CNF: c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ -p_248 ∨ -b^{2, 125}_2 c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ -p_248 ∨ -b^{2, 125}_1 c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ -p_248 ∨ b^{2, 125}_0 c in DIMACS: 5018 5019 5020 -248 -5021 0 5018 5019 5020 -248 -5022 0 5018 5019 5020 -248 5023 0 c 1+1 --> 2 c (-b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ b^{2, 124}_0 ∧ p_248) -> (-b^{2, 125}_2 ∧ b^{2, 125}_1 ∧ -b^{2, 125}_0) c in CNF: c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ -p_248 ∨ -b^{2, 125}_2 c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ -p_248 ∨ b^{2, 125}_1 c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ -p_248 ∨ -b^{2, 125}_0 c in DIMACS: 5018 5019 -5020 -248 -5021 0 5018 5019 -5020 -248 5022 0 5018 5019 -5020 -248 -5023 0 c 2+1 --> break c (-b^{2, 124}_2 ∧ b^{2, 124}_1 ∧ -b^{2, 124}_0 ∧ p_248) -> break c in CNF: c b^{2, 124}_2 ∨ -b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ -p_248 ∨ break c in DIMACS: 5018 -5019 5020 -248 1162 0 c 2-1 --> 1 c (-b^{2, 124}_2 ∧ b^{2, 124}_1 ∧ -b^{2, 124}_0 ∧ -p_248) -> (-b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ b^{2, 125}_0) c in CNF: c b^{2, 124}_2 ∨ -b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ p_248 ∨ -b^{2, 125}_2 c b^{2, 124}_2 ∨ -b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ p_248 ∨ -b^{2, 125}_1 c b^{2, 124}_2 ∨ -b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ p_248 ∨ b^{2, 125}_0 c in DIMACS: 5018 -5019 5020 248 -5021 0 5018 -5019 5020 248 -5022 0 5018 -5019 5020 248 5023 0 c 1-1 --> 0 c (-b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ b^{2, 124}_0 ∧ -p_248) -> (-b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ -b^{2, 125}_0) c in CNF: c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ p_248 ∨ -b^{2, 125}_2 c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ p_248 ∨ -b^{2, 125}_1 c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ p_248 ∨ -b^{2, 125}_0 c in DIMACS: 5018 5019 -5020 248 -5021 0 5018 5019 -5020 248 -5022 0 5018 5019 -5020 248 -5023 0 c 0-1 --> -1 c (-b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ -b^{2, 124}_0 ∧ -p_248) -> ( b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ b^{2, 125}_0) c in CNF: c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ p_248 ∨ b^{2, 125}_2 c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ p_248 ∨ -b^{2, 125}_1 c b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ p_248 ∨ b^{2, 125}_0 c in DIMACS: 5018 5019 5020 248 5021 0 5018 5019 5020 248 -5022 0 5018 5019 5020 248 5023 0 c -1-1 --> -2 c ( b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ b^{2, 124}_0 ∧ -p_248) -> ( b^{2, 125}_2 ∧ b^{2, 125}_1 ∧ -b^{2, 125}_0) c in CNF: c -b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ p_248 ∨ b^{2, 125}_2 c -b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ p_248 ∨ b^{2, 125}_1 c -b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ p_248 ∨ -b^{2, 125}_0 c in DIMACS: -5018 5019 -5020 248 5021 0 -5018 5019 -5020 248 5022 0 -5018 5019 -5020 248 -5023 0 c -2-1 --> break c ( b^{2, 124}_2 ∧ b^{2, 124}_1 ∧ -b^{2, 124}_0 ∧ -p_248) -> break c in CNF: c -b^{2, 124}_2 ∨ -b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ p_248 ∨ break c in DIMACS: -5018 -5019 5020 248 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 124}_2 ∧ -b^{2, 124}_1 ∧ -b^{2, 124}_0 ∧ true) c in CNF: c -b^{2, 124}_2 ∨ b^{2, 124}_1 ∨ b^{2, 124}_0 ∨ false c in DIMACS: -5018 5019 5020 0 c 3 does not represent an automaton state. c -(-b^{2, 124}_2 ∧ b^{2, 124}_1 ∧ b^{2, 124}_0 ∧ true) c in CNF: c b^{2, 124}_2 ∨ -b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ false c in DIMACS: 5018 -5019 -5020 0 c -3 does not represent an automaton state. c -( b^{2, 124}_2 ∧ b^{2, 124}_1 ∧ b^{2, 124}_0 ∧ true) c in CNF: c -b^{2, 124}_2 ∨ -b^{2, 124}_1 ∨ -b^{2, 124}_0 ∨ false c in DIMACS: -5018 -5019 -5020 0 c i = 125 c -2+1 --> -1 c ( b^{2, 125}_2 ∧ b^{2, 125}_1 ∧ -b^{2, 125}_0 ∧ p_250) -> ( b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ b^{2, 126}_0) c in CNF: c -b^{2, 125}_2 ∨ -b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ -p_250 ∨ b^{2, 126}_2 c -b^{2, 125}_2 ∨ -b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ -p_250 ∨ -b^{2, 126}_1 c -b^{2, 125}_2 ∨ -b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ -p_250 ∨ b^{2, 126}_0 c in DIMACS: -5021 -5022 5023 -250 5024 0 -5021 -5022 5023 -250 -5025 0 -5021 -5022 5023 -250 5026 0 c -1+1 --> 0 c ( b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ b^{2, 125}_0 ∧ p_250) -> (-b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ -b^{2, 126}_0) c in CNF: c -b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ -p_250 ∨ -b^{2, 126}_2 c -b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ -p_250 ∨ -b^{2, 126}_1 c -b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ -p_250 ∨ -b^{2, 126}_0 c in DIMACS: -5021 5022 -5023 -250 -5024 0 -5021 5022 -5023 -250 -5025 0 -5021 5022 -5023 -250 -5026 0 c 0+1 --> 1 c (-b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ -b^{2, 125}_0 ∧ p_250) -> (-b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ b^{2, 126}_0) c in CNF: c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ -p_250 ∨ -b^{2, 126}_2 c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ -p_250 ∨ -b^{2, 126}_1 c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ -p_250 ∨ b^{2, 126}_0 c in DIMACS: 5021 5022 5023 -250 -5024 0 5021 5022 5023 -250 -5025 0 5021 5022 5023 -250 5026 0 c 1+1 --> 2 c (-b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ b^{2, 125}_0 ∧ p_250) -> (-b^{2, 126}_2 ∧ b^{2, 126}_1 ∧ -b^{2, 126}_0) c in CNF: c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ -p_250 ∨ -b^{2, 126}_2 c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ -p_250 ∨ b^{2, 126}_1 c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ -p_250 ∨ -b^{2, 126}_0 c in DIMACS: 5021 5022 -5023 -250 -5024 0 5021 5022 -5023 -250 5025 0 5021 5022 -5023 -250 -5026 0 c 2+1 --> break c (-b^{2, 125}_2 ∧ b^{2, 125}_1 ∧ -b^{2, 125}_0 ∧ p_250) -> break c in CNF: c b^{2, 125}_2 ∨ -b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ -p_250 ∨ break c in DIMACS: 5021 -5022 5023 -250 1162 0 c 2-1 --> 1 c (-b^{2, 125}_2 ∧ b^{2, 125}_1 ∧ -b^{2, 125}_0 ∧ -p_250) -> (-b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ b^{2, 126}_0) c in CNF: c b^{2, 125}_2 ∨ -b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ p_250 ∨ -b^{2, 126}_2 c b^{2, 125}_2 ∨ -b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ p_250 ∨ -b^{2, 126}_1 c b^{2, 125}_2 ∨ -b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ p_250 ∨ b^{2, 126}_0 c in DIMACS: 5021 -5022 5023 250 -5024 0 5021 -5022 5023 250 -5025 0 5021 -5022 5023 250 5026 0 c 1-1 --> 0 c (-b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ b^{2, 125}_0 ∧ -p_250) -> (-b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ -b^{2, 126}_0) c in CNF: c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ p_250 ∨ -b^{2, 126}_2 c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ p_250 ∨ -b^{2, 126}_1 c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ p_250 ∨ -b^{2, 126}_0 c in DIMACS: 5021 5022 -5023 250 -5024 0 5021 5022 -5023 250 -5025 0 5021 5022 -5023 250 -5026 0 c 0-1 --> -1 c (-b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ -b^{2, 125}_0 ∧ -p_250) -> ( b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ b^{2, 126}_0) c in CNF: c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ p_250 ∨ b^{2, 126}_2 c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ p_250 ∨ -b^{2, 126}_1 c b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ p_250 ∨ b^{2, 126}_0 c in DIMACS: 5021 5022 5023 250 5024 0 5021 5022 5023 250 -5025 0 5021 5022 5023 250 5026 0 c -1-1 --> -2 c ( b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ b^{2, 125}_0 ∧ -p_250) -> ( b^{2, 126}_2 ∧ b^{2, 126}_1 ∧ -b^{2, 126}_0) c in CNF: c -b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ p_250 ∨ b^{2, 126}_2 c -b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ p_250 ∨ b^{2, 126}_1 c -b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ p_250 ∨ -b^{2, 126}_0 c in DIMACS: -5021 5022 -5023 250 5024 0 -5021 5022 -5023 250 5025 0 -5021 5022 -5023 250 -5026 0 c -2-1 --> break c ( b^{2, 125}_2 ∧ b^{2, 125}_1 ∧ -b^{2, 125}_0 ∧ -p_250) -> break c in CNF: c -b^{2, 125}_2 ∨ -b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ p_250 ∨ break c in DIMACS: -5021 -5022 5023 250 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 125}_2 ∧ -b^{2, 125}_1 ∧ -b^{2, 125}_0 ∧ true) c in CNF: c -b^{2, 125}_2 ∨ b^{2, 125}_1 ∨ b^{2, 125}_0 ∨ false c in DIMACS: -5021 5022 5023 0 c 3 does not represent an automaton state. c -(-b^{2, 125}_2 ∧ b^{2, 125}_1 ∧ b^{2, 125}_0 ∧ true) c in CNF: c b^{2, 125}_2 ∨ -b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ false c in DIMACS: 5021 -5022 -5023 0 c -3 does not represent an automaton state. c -( b^{2, 125}_2 ∧ b^{2, 125}_1 ∧ b^{2, 125}_0 ∧ true) c in CNF: c -b^{2, 125}_2 ∨ -b^{2, 125}_1 ∨ -b^{2, 125}_0 ∨ false c in DIMACS: -5021 -5022 -5023 0 c i = 126 c -2+1 --> -1 c ( b^{2, 126}_2 ∧ b^{2, 126}_1 ∧ -b^{2, 126}_0 ∧ p_252) -> ( b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ b^{2, 127}_0) c in CNF: c -b^{2, 126}_2 ∨ -b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ -p_252 ∨ b^{2, 127}_2 c -b^{2, 126}_2 ∨ -b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ -p_252 ∨ -b^{2, 127}_1 c -b^{2, 126}_2 ∨ -b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ -p_252 ∨ b^{2, 127}_0 c in DIMACS: -5024 -5025 5026 -252 5027 0 -5024 -5025 5026 -252 -5028 0 -5024 -5025 5026 -252 5029 0 c -1+1 --> 0 c ( b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ b^{2, 126}_0 ∧ p_252) -> (-b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ -b^{2, 127}_0) c in CNF: c -b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ -p_252 ∨ -b^{2, 127}_2 c -b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ -p_252 ∨ -b^{2, 127}_1 c -b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ -p_252 ∨ -b^{2, 127}_0 c in DIMACS: -5024 5025 -5026 -252 -5027 0 -5024 5025 -5026 -252 -5028 0 -5024 5025 -5026 -252 -5029 0 c 0+1 --> 1 c (-b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ -b^{2, 126}_0 ∧ p_252) -> (-b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ b^{2, 127}_0) c in CNF: c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ -p_252 ∨ -b^{2, 127}_2 c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ -p_252 ∨ -b^{2, 127}_1 c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ -p_252 ∨ b^{2, 127}_0 c in DIMACS: 5024 5025 5026 -252 -5027 0 5024 5025 5026 -252 -5028 0 5024 5025 5026 -252 5029 0 c 1+1 --> 2 c (-b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ b^{2, 126}_0 ∧ p_252) -> (-b^{2, 127}_2 ∧ b^{2, 127}_1 ∧ -b^{2, 127}_0) c in CNF: c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ -p_252 ∨ -b^{2, 127}_2 c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ -p_252 ∨ b^{2, 127}_1 c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ -p_252 ∨ -b^{2, 127}_0 c in DIMACS: 5024 5025 -5026 -252 -5027 0 5024 5025 -5026 -252 5028 0 5024 5025 -5026 -252 -5029 0 c 2+1 --> break c (-b^{2, 126}_2 ∧ b^{2, 126}_1 ∧ -b^{2, 126}_0 ∧ p_252) -> break c in CNF: c b^{2, 126}_2 ∨ -b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ -p_252 ∨ break c in DIMACS: 5024 -5025 5026 -252 1162 0 c 2-1 --> 1 c (-b^{2, 126}_2 ∧ b^{2, 126}_1 ∧ -b^{2, 126}_0 ∧ -p_252) -> (-b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ b^{2, 127}_0) c in CNF: c b^{2, 126}_2 ∨ -b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ p_252 ∨ -b^{2, 127}_2 c b^{2, 126}_2 ∨ -b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ p_252 ∨ -b^{2, 127}_1 c b^{2, 126}_2 ∨ -b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ p_252 ∨ b^{2, 127}_0 c in DIMACS: 5024 -5025 5026 252 -5027 0 5024 -5025 5026 252 -5028 0 5024 -5025 5026 252 5029 0 c 1-1 --> 0 c (-b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ b^{2, 126}_0 ∧ -p_252) -> (-b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ -b^{2, 127}_0) c in CNF: c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ p_252 ∨ -b^{2, 127}_2 c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ p_252 ∨ -b^{2, 127}_1 c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ p_252 ∨ -b^{2, 127}_0 c in DIMACS: 5024 5025 -5026 252 -5027 0 5024 5025 -5026 252 -5028 0 5024 5025 -5026 252 -5029 0 c 0-1 --> -1 c (-b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ -b^{2, 126}_0 ∧ -p_252) -> ( b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ b^{2, 127}_0) c in CNF: c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ p_252 ∨ b^{2, 127}_2 c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ p_252 ∨ -b^{2, 127}_1 c b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ p_252 ∨ b^{2, 127}_0 c in DIMACS: 5024 5025 5026 252 5027 0 5024 5025 5026 252 -5028 0 5024 5025 5026 252 5029 0 c -1-1 --> -2 c ( b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ b^{2, 126}_0 ∧ -p_252) -> ( b^{2, 127}_2 ∧ b^{2, 127}_1 ∧ -b^{2, 127}_0) c in CNF: c -b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ p_252 ∨ b^{2, 127}_2 c -b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ p_252 ∨ b^{2, 127}_1 c -b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ p_252 ∨ -b^{2, 127}_0 c in DIMACS: -5024 5025 -5026 252 5027 0 -5024 5025 -5026 252 5028 0 -5024 5025 -5026 252 -5029 0 c -2-1 --> break c ( b^{2, 126}_2 ∧ b^{2, 126}_1 ∧ -b^{2, 126}_0 ∧ -p_252) -> break c in CNF: c -b^{2, 126}_2 ∨ -b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ p_252 ∨ break c in DIMACS: -5024 -5025 5026 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 126}_2 ∧ -b^{2, 126}_1 ∧ -b^{2, 126}_0 ∧ true) c in CNF: c -b^{2, 126}_2 ∨ b^{2, 126}_1 ∨ b^{2, 126}_0 ∨ false c in DIMACS: -5024 5025 5026 0 c 3 does not represent an automaton state. c -(-b^{2, 126}_2 ∧ b^{2, 126}_1 ∧ b^{2, 126}_0 ∧ true) c in CNF: c b^{2, 126}_2 ∨ -b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ false c in DIMACS: 5024 -5025 -5026 0 c -3 does not represent an automaton state. c -( b^{2, 126}_2 ∧ b^{2, 126}_1 ∧ b^{2, 126}_0 ∧ true) c in CNF: c -b^{2, 126}_2 ∨ -b^{2, 126}_1 ∨ -b^{2, 126}_0 ∨ false c in DIMACS: -5024 -5025 -5026 0 c i = 127 c -2+1 --> -1 c ( b^{2, 127}_2 ∧ b^{2, 127}_1 ∧ -b^{2, 127}_0 ∧ p_254) -> ( b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ b^{2, 128}_0) c in CNF: c -b^{2, 127}_2 ∨ -b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ -p_254 ∨ b^{2, 128}_2 c -b^{2, 127}_2 ∨ -b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ -p_254 ∨ -b^{2, 128}_1 c -b^{2, 127}_2 ∨ -b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ -p_254 ∨ b^{2, 128}_0 c in DIMACS: -5027 -5028 5029 -254 5030 0 -5027 -5028 5029 -254 -5031 0 -5027 -5028 5029 -254 5032 0 c -1+1 --> 0 c ( b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ b^{2, 127}_0 ∧ p_254) -> (-b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ -b^{2, 128}_0) c in CNF: c -b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ -p_254 ∨ -b^{2, 128}_2 c -b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ -p_254 ∨ -b^{2, 128}_1 c -b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ -p_254 ∨ -b^{2, 128}_0 c in DIMACS: -5027 5028 -5029 -254 -5030 0 -5027 5028 -5029 -254 -5031 0 -5027 5028 -5029 -254 -5032 0 c 0+1 --> 1 c (-b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ -b^{2, 127}_0 ∧ p_254) -> (-b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ b^{2, 128}_0) c in CNF: c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ -p_254 ∨ -b^{2, 128}_2 c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ -p_254 ∨ -b^{2, 128}_1 c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ -p_254 ∨ b^{2, 128}_0 c in DIMACS: 5027 5028 5029 -254 -5030 0 5027 5028 5029 -254 -5031 0 5027 5028 5029 -254 5032 0 c 1+1 --> 2 c (-b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ b^{2, 127}_0 ∧ p_254) -> (-b^{2, 128}_2 ∧ b^{2, 128}_1 ∧ -b^{2, 128}_0) c in CNF: c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ -p_254 ∨ -b^{2, 128}_2 c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ -p_254 ∨ b^{2, 128}_1 c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ -p_254 ∨ -b^{2, 128}_0 c in DIMACS: 5027 5028 -5029 -254 -5030 0 5027 5028 -5029 -254 5031 0 5027 5028 -5029 -254 -5032 0 c 2+1 --> break c (-b^{2, 127}_2 ∧ b^{2, 127}_1 ∧ -b^{2, 127}_0 ∧ p_254) -> break c in CNF: c b^{2, 127}_2 ∨ -b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ -p_254 ∨ break c in DIMACS: 5027 -5028 5029 -254 1162 0 c 2-1 --> 1 c (-b^{2, 127}_2 ∧ b^{2, 127}_1 ∧ -b^{2, 127}_0 ∧ -p_254) -> (-b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ b^{2, 128}_0) c in CNF: c b^{2, 127}_2 ∨ -b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ p_254 ∨ -b^{2, 128}_2 c b^{2, 127}_2 ∨ -b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ p_254 ∨ -b^{2, 128}_1 c b^{2, 127}_2 ∨ -b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ p_254 ∨ b^{2, 128}_0 c in DIMACS: 5027 -5028 5029 254 -5030 0 5027 -5028 5029 254 -5031 0 5027 -5028 5029 254 5032 0 c 1-1 --> 0 c (-b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ b^{2, 127}_0 ∧ -p_254) -> (-b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ -b^{2, 128}_0) c in CNF: c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ p_254 ∨ -b^{2, 128}_2 c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ p_254 ∨ -b^{2, 128}_1 c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ p_254 ∨ -b^{2, 128}_0 c in DIMACS: 5027 5028 -5029 254 -5030 0 5027 5028 -5029 254 -5031 0 5027 5028 -5029 254 -5032 0 c 0-1 --> -1 c (-b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ -b^{2, 127}_0 ∧ -p_254) -> ( b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ b^{2, 128}_0) c in CNF: c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ p_254 ∨ b^{2, 128}_2 c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ p_254 ∨ -b^{2, 128}_1 c b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ p_254 ∨ b^{2, 128}_0 c in DIMACS: 5027 5028 5029 254 5030 0 5027 5028 5029 254 -5031 0 5027 5028 5029 254 5032 0 c -1-1 --> -2 c ( b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ b^{2, 127}_0 ∧ -p_254) -> ( b^{2, 128}_2 ∧ b^{2, 128}_1 ∧ -b^{2, 128}_0) c in CNF: c -b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ p_254 ∨ b^{2, 128}_2 c -b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ p_254 ∨ b^{2, 128}_1 c -b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ p_254 ∨ -b^{2, 128}_0 c in DIMACS: -5027 5028 -5029 254 5030 0 -5027 5028 -5029 254 5031 0 -5027 5028 -5029 254 -5032 0 c -2-1 --> break c ( b^{2, 127}_2 ∧ b^{2, 127}_1 ∧ -b^{2, 127}_0 ∧ -p_254) -> break c in CNF: c -b^{2, 127}_2 ∨ -b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ p_254 ∨ break c in DIMACS: -5027 -5028 5029 254 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 127}_2 ∧ -b^{2, 127}_1 ∧ -b^{2, 127}_0 ∧ true) c in CNF: c -b^{2, 127}_2 ∨ b^{2, 127}_1 ∨ b^{2, 127}_0 ∨ false c in DIMACS: -5027 5028 5029 0 c 3 does not represent an automaton state. c -(-b^{2, 127}_2 ∧ b^{2, 127}_1 ∧ b^{2, 127}_0 ∧ true) c in CNF: c b^{2, 127}_2 ∨ -b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ false c in DIMACS: 5027 -5028 -5029 0 c -3 does not represent an automaton state. c -( b^{2, 127}_2 ∧ b^{2, 127}_1 ∧ b^{2, 127}_0 ∧ true) c in CNF: c -b^{2, 127}_2 ∨ -b^{2, 127}_1 ∨ -b^{2, 127}_0 ∨ false c in DIMACS: -5027 -5028 -5029 0 c i = 128 c -2+1 --> -1 c ( b^{2, 128}_2 ∧ b^{2, 128}_1 ∧ -b^{2, 128}_0 ∧ p_256) -> ( b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ b^{2, 129}_0) c in CNF: c -b^{2, 128}_2 ∨ -b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ -p_256 ∨ b^{2, 129}_2 c -b^{2, 128}_2 ∨ -b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ -p_256 ∨ -b^{2, 129}_1 c -b^{2, 128}_2 ∨ -b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ -p_256 ∨ b^{2, 129}_0 c in DIMACS: -5030 -5031 5032 -256 5033 0 -5030 -5031 5032 -256 -5034 0 -5030 -5031 5032 -256 5035 0 c -1+1 --> 0 c ( b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ b^{2, 128}_0 ∧ p_256) -> (-b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ -b^{2, 129}_0) c in CNF: c -b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ -p_256 ∨ -b^{2, 129}_2 c -b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ -p_256 ∨ -b^{2, 129}_1 c -b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ -p_256 ∨ -b^{2, 129}_0 c in DIMACS: -5030 5031 -5032 -256 -5033 0 -5030 5031 -5032 -256 -5034 0 -5030 5031 -5032 -256 -5035 0 c 0+1 --> 1 c (-b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ -b^{2, 128}_0 ∧ p_256) -> (-b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ b^{2, 129}_0) c in CNF: c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ -p_256 ∨ -b^{2, 129}_2 c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ -p_256 ∨ -b^{2, 129}_1 c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ -p_256 ∨ b^{2, 129}_0 c in DIMACS: 5030 5031 5032 -256 -5033 0 5030 5031 5032 -256 -5034 0 5030 5031 5032 -256 5035 0 c 1+1 --> 2 c (-b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ b^{2, 128}_0 ∧ p_256) -> (-b^{2, 129}_2 ∧ b^{2, 129}_1 ∧ -b^{2, 129}_0) c in CNF: c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ -p_256 ∨ -b^{2, 129}_2 c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ -p_256 ∨ b^{2, 129}_1 c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ -p_256 ∨ -b^{2, 129}_0 c in DIMACS: 5030 5031 -5032 -256 -5033 0 5030 5031 -5032 -256 5034 0 5030 5031 -5032 -256 -5035 0 c 2+1 --> break c (-b^{2, 128}_2 ∧ b^{2, 128}_1 ∧ -b^{2, 128}_0 ∧ p_256) -> break c in CNF: c b^{2, 128}_2 ∨ -b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ -p_256 ∨ break c in DIMACS: 5030 -5031 5032 -256 1162 0 c 2-1 --> 1 c (-b^{2, 128}_2 ∧ b^{2, 128}_1 ∧ -b^{2, 128}_0 ∧ -p_256) -> (-b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ b^{2, 129}_0) c in CNF: c b^{2, 128}_2 ∨ -b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ p_256 ∨ -b^{2, 129}_2 c b^{2, 128}_2 ∨ -b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ p_256 ∨ -b^{2, 129}_1 c b^{2, 128}_2 ∨ -b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ p_256 ∨ b^{2, 129}_0 c in DIMACS: 5030 -5031 5032 256 -5033 0 5030 -5031 5032 256 -5034 0 5030 -5031 5032 256 5035 0 c 1-1 --> 0 c (-b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ b^{2, 128}_0 ∧ -p_256) -> (-b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ -b^{2, 129}_0) c in CNF: c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ p_256 ∨ -b^{2, 129}_2 c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ p_256 ∨ -b^{2, 129}_1 c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ p_256 ∨ -b^{2, 129}_0 c in DIMACS: 5030 5031 -5032 256 -5033 0 5030 5031 -5032 256 -5034 0 5030 5031 -5032 256 -5035 0 c 0-1 --> -1 c (-b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ -b^{2, 128}_0 ∧ -p_256) -> ( b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ b^{2, 129}_0) c in CNF: c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ p_256 ∨ b^{2, 129}_2 c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ p_256 ∨ -b^{2, 129}_1 c b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ p_256 ∨ b^{2, 129}_0 c in DIMACS: 5030 5031 5032 256 5033 0 5030 5031 5032 256 -5034 0 5030 5031 5032 256 5035 0 c -1-1 --> -2 c ( b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ b^{2, 128}_0 ∧ -p_256) -> ( b^{2, 129}_2 ∧ b^{2, 129}_1 ∧ -b^{2, 129}_0) c in CNF: c -b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ p_256 ∨ b^{2, 129}_2 c -b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ p_256 ∨ b^{2, 129}_1 c -b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ p_256 ∨ -b^{2, 129}_0 c in DIMACS: -5030 5031 -5032 256 5033 0 -5030 5031 -5032 256 5034 0 -5030 5031 -5032 256 -5035 0 c -2-1 --> break c ( b^{2, 128}_2 ∧ b^{2, 128}_1 ∧ -b^{2, 128}_0 ∧ -p_256) -> break c in CNF: c -b^{2, 128}_2 ∨ -b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ p_256 ∨ break c in DIMACS: -5030 -5031 5032 256 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 128}_2 ∧ -b^{2, 128}_1 ∧ -b^{2, 128}_0 ∧ true) c in CNF: c -b^{2, 128}_2 ∨ b^{2, 128}_1 ∨ b^{2, 128}_0 ∨ false c in DIMACS: -5030 5031 5032 0 c 3 does not represent an automaton state. c -(-b^{2, 128}_2 ∧ b^{2, 128}_1 ∧ b^{2, 128}_0 ∧ true) c in CNF: c b^{2, 128}_2 ∨ -b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ false c in DIMACS: 5030 -5031 -5032 0 c -3 does not represent an automaton state. c -( b^{2, 128}_2 ∧ b^{2, 128}_1 ∧ b^{2, 128}_0 ∧ true) c in CNF: c -b^{2, 128}_2 ∨ -b^{2, 128}_1 ∨ -b^{2, 128}_0 ∨ false c in DIMACS: -5030 -5031 -5032 0 c i = 129 c -2+1 --> -1 c ( b^{2, 129}_2 ∧ b^{2, 129}_1 ∧ -b^{2, 129}_0 ∧ p_258) -> ( b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ b^{2, 130}_0) c in CNF: c -b^{2, 129}_2 ∨ -b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ -p_258 ∨ b^{2, 130}_2 c -b^{2, 129}_2 ∨ -b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ -p_258 ∨ -b^{2, 130}_1 c -b^{2, 129}_2 ∨ -b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ -p_258 ∨ b^{2, 130}_0 c in DIMACS: -5033 -5034 5035 -258 5036 0 -5033 -5034 5035 -258 -5037 0 -5033 -5034 5035 -258 5038 0 c -1+1 --> 0 c ( b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ b^{2, 129}_0 ∧ p_258) -> (-b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ -b^{2, 130}_0) c in CNF: c -b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ -p_258 ∨ -b^{2, 130}_2 c -b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ -p_258 ∨ -b^{2, 130}_1 c -b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ -p_258 ∨ -b^{2, 130}_0 c in DIMACS: -5033 5034 -5035 -258 -5036 0 -5033 5034 -5035 -258 -5037 0 -5033 5034 -5035 -258 -5038 0 c 0+1 --> 1 c (-b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ -b^{2, 129}_0 ∧ p_258) -> (-b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ b^{2, 130}_0) c in CNF: c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ -p_258 ∨ -b^{2, 130}_2 c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ -p_258 ∨ -b^{2, 130}_1 c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ -p_258 ∨ b^{2, 130}_0 c in DIMACS: 5033 5034 5035 -258 -5036 0 5033 5034 5035 -258 -5037 0 5033 5034 5035 -258 5038 0 c 1+1 --> 2 c (-b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ b^{2, 129}_0 ∧ p_258) -> (-b^{2, 130}_2 ∧ b^{2, 130}_1 ∧ -b^{2, 130}_0) c in CNF: c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ -p_258 ∨ -b^{2, 130}_2 c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ -p_258 ∨ b^{2, 130}_1 c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ -p_258 ∨ -b^{2, 130}_0 c in DIMACS: 5033 5034 -5035 -258 -5036 0 5033 5034 -5035 -258 5037 0 5033 5034 -5035 -258 -5038 0 c 2+1 --> break c (-b^{2, 129}_2 ∧ b^{2, 129}_1 ∧ -b^{2, 129}_0 ∧ p_258) -> break c in CNF: c b^{2, 129}_2 ∨ -b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ -p_258 ∨ break c in DIMACS: 5033 -5034 5035 -258 1162 0 c 2-1 --> 1 c (-b^{2, 129}_2 ∧ b^{2, 129}_1 ∧ -b^{2, 129}_0 ∧ -p_258) -> (-b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ b^{2, 130}_0) c in CNF: c b^{2, 129}_2 ∨ -b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ p_258 ∨ -b^{2, 130}_2 c b^{2, 129}_2 ∨ -b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ p_258 ∨ -b^{2, 130}_1 c b^{2, 129}_2 ∨ -b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ p_258 ∨ b^{2, 130}_0 c in DIMACS: 5033 -5034 5035 258 -5036 0 5033 -5034 5035 258 -5037 0 5033 -5034 5035 258 5038 0 c 1-1 --> 0 c (-b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ b^{2, 129}_0 ∧ -p_258) -> (-b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ -b^{2, 130}_0) c in CNF: c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ p_258 ∨ -b^{2, 130}_2 c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ p_258 ∨ -b^{2, 130}_1 c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ p_258 ∨ -b^{2, 130}_0 c in DIMACS: 5033 5034 -5035 258 -5036 0 5033 5034 -5035 258 -5037 0 5033 5034 -5035 258 -5038 0 c 0-1 --> -1 c (-b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ -b^{2, 129}_0 ∧ -p_258) -> ( b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ b^{2, 130}_0) c in CNF: c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ p_258 ∨ b^{2, 130}_2 c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ p_258 ∨ -b^{2, 130}_1 c b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ p_258 ∨ b^{2, 130}_0 c in DIMACS: 5033 5034 5035 258 5036 0 5033 5034 5035 258 -5037 0 5033 5034 5035 258 5038 0 c -1-1 --> -2 c ( b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ b^{2, 129}_0 ∧ -p_258) -> ( b^{2, 130}_2 ∧ b^{2, 130}_1 ∧ -b^{2, 130}_0) c in CNF: c -b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ p_258 ∨ b^{2, 130}_2 c -b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ p_258 ∨ b^{2, 130}_1 c -b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ p_258 ∨ -b^{2, 130}_0 c in DIMACS: -5033 5034 -5035 258 5036 0 -5033 5034 -5035 258 5037 0 -5033 5034 -5035 258 -5038 0 c -2-1 --> break c ( b^{2, 129}_2 ∧ b^{2, 129}_1 ∧ -b^{2, 129}_0 ∧ -p_258) -> break c in CNF: c -b^{2, 129}_2 ∨ -b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ p_258 ∨ break c in DIMACS: -5033 -5034 5035 258 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 129}_2 ∧ -b^{2, 129}_1 ∧ -b^{2, 129}_0 ∧ true) c in CNF: c -b^{2, 129}_2 ∨ b^{2, 129}_1 ∨ b^{2, 129}_0 ∨ false c in DIMACS: -5033 5034 5035 0 c 3 does not represent an automaton state. c -(-b^{2, 129}_2 ∧ b^{2, 129}_1 ∧ b^{2, 129}_0 ∧ true) c in CNF: c b^{2, 129}_2 ∨ -b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ false c in DIMACS: 5033 -5034 -5035 0 c -3 does not represent an automaton state. c -( b^{2, 129}_2 ∧ b^{2, 129}_1 ∧ b^{2, 129}_0 ∧ true) c in CNF: c -b^{2, 129}_2 ∨ -b^{2, 129}_1 ∨ -b^{2, 129}_0 ∨ false c in DIMACS: -5033 -5034 -5035 0 c i = 130 c -2+1 --> -1 c ( b^{2, 130}_2 ∧ b^{2, 130}_1 ∧ -b^{2, 130}_0 ∧ p_260) -> ( b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ b^{2, 131}_0) c in CNF: c -b^{2, 130}_2 ∨ -b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ -p_260 ∨ b^{2, 131}_2 c -b^{2, 130}_2 ∨ -b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ -p_260 ∨ -b^{2, 131}_1 c -b^{2, 130}_2 ∨ -b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ -p_260 ∨ b^{2, 131}_0 c in DIMACS: -5036 -5037 5038 -260 5039 0 -5036 -5037 5038 -260 -5040 0 -5036 -5037 5038 -260 5041 0 c -1+1 --> 0 c ( b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ b^{2, 130}_0 ∧ p_260) -> (-b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ -b^{2, 131}_0) c in CNF: c -b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ -p_260 ∨ -b^{2, 131}_2 c -b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ -p_260 ∨ -b^{2, 131}_1 c -b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ -p_260 ∨ -b^{2, 131}_0 c in DIMACS: -5036 5037 -5038 -260 -5039 0 -5036 5037 -5038 -260 -5040 0 -5036 5037 -5038 -260 -5041 0 c 0+1 --> 1 c (-b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ -b^{2, 130}_0 ∧ p_260) -> (-b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ b^{2, 131}_0) c in CNF: c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ -p_260 ∨ -b^{2, 131}_2 c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ -p_260 ∨ -b^{2, 131}_1 c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ -p_260 ∨ b^{2, 131}_0 c in DIMACS: 5036 5037 5038 -260 -5039 0 5036 5037 5038 -260 -5040 0 5036 5037 5038 -260 5041 0 c 1+1 --> 2 c (-b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ b^{2, 130}_0 ∧ p_260) -> (-b^{2, 131}_2 ∧ b^{2, 131}_1 ∧ -b^{2, 131}_0) c in CNF: c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ -p_260 ∨ -b^{2, 131}_2 c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ -p_260 ∨ b^{2, 131}_1 c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ -p_260 ∨ -b^{2, 131}_0 c in DIMACS: 5036 5037 -5038 -260 -5039 0 5036 5037 -5038 -260 5040 0 5036 5037 -5038 -260 -5041 0 c 2+1 --> break c (-b^{2, 130}_2 ∧ b^{2, 130}_1 ∧ -b^{2, 130}_0 ∧ p_260) -> break c in CNF: c b^{2, 130}_2 ∨ -b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ -p_260 ∨ break c in DIMACS: 5036 -5037 5038 -260 1162 0 c 2-1 --> 1 c (-b^{2, 130}_2 ∧ b^{2, 130}_1 ∧ -b^{2, 130}_0 ∧ -p_260) -> (-b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ b^{2, 131}_0) c in CNF: c b^{2, 130}_2 ∨ -b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ p_260 ∨ -b^{2, 131}_2 c b^{2, 130}_2 ∨ -b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ p_260 ∨ -b^{2, 131}_1 c b^{2, 130}_2 ∨ -b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ p_260 ∨ b^{2, 131}_0 c in DIMACS: 5036 -5037 5038 260 -5039 0 5036 -5037 5038 260 -5040 0 5036 -5037 5038 260 5041 0 c 1-1 --> 0 c (-b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ b^{2, 130}_0 ∧ -p_260) -> (-b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ -b^{2, 131}_0) c in CNF: c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ p_260 ∨ -b^{2, 131}_2 c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ p_260 ∨ -b^{2, 131}_1 c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ p_260 ∨ -b^{2, 131}_0 c in DIMACS: 5036 5037 -5038 260 -5039 0 5036 5037 -5038 260 -5040 0 5036 5037 -5038 260 -5041 0 c 0-1 --> -1 c (-b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ -b^{2, 130}_0 ∧ -p_260) -> ( b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ b^{2, 131}_0) c in CNF: c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ p_260 ∨ b^{2, 131}_2 c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ p_260 ∨ -b^{2, 131}_1 c b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ p_260 ∨ b^{2, 131}_0 c in DIMACS: 5036 5037 5038 260 5039 0 5036 5037 5038 260 -5040 0 5036 5037 5038 260 5041 0 c -1-1 --> -2 c ( b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ b^{2, 130}_0 ∧ -p_260) -> ( b^{2, 131}_2 ∧ b^{2, 131}_1 ∧ -b^{2, 131}_0) c in CNF: c -b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ p_260 ∨ b^{2, 131}_2 c -b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ p_260 ∨ b^{2, 131}_1 c -b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ p_260 ∨ -b^{2, 131}_0 c in DIMACS: -5036 5037 -5038 260 5039 0 -5036 5037 -5038 260 5040 0 -5036 5037 -5038 260 -5041 0 c -2-1 --> break c ( b^{2, 130}_2 ∧ b^{2, 130}_1 ∧ -b^{2, 130}_0 ∧ -p_260) -> break c in CNF: c -b^{2, 130}_2 ∨ -b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ p_260 ∨ break c in DIMACS: -5036 -5037 5038 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 130}_2 ∧ -b^{2, 130}_1 ∧ -b^{2, 130}_0 ∧ true) c in CNF: c -b^{2, 130}_2 ∨ b^{2, 130}_1 ∨ b^{2, 130}_0 ∨ false c in DIMACS: -5036 5037 5038 0 c 3 does not represent an automaton state. c -(-b^{2, 130}_2 ∧ b^{2, 130}_1 ∧ b^{2, 130}_0 ∧ true) c in CNF: c b^{2, 130}_2 ∨ -b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ false c in DIMACS: 5036 -5037 -5038 0 c -3 does not represent an automaton state. c -( b^{2, 130}_2 ∧ b^{2, 130}_1 ∧ b^{2, 130}_0 ∧ true) c in CNF: c -b^{2, 130}_2 ∨ -b^{2, 130}_1 ∨ -b^{2, 130}_0 ∨ false c in DIMACS: -5036 -5037 -5038 0 c i = 131 c -2+1 --> -1 c ( b^{2, 131}_2 ∧ b^{2, 131}_1 ∧ -b^{2, 131}_0 ∧ p_262) -> ( b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ b^{2, 132}_0) c in CNF: c -b^{2, 131}_2 ∨ -b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ -p_262 ∨ b^{2, 132}_2 c -b^{2, 131}_2 ∨ -b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ -p_262 ∨ -b^{2, 132}_1 c -b^{2, 131}_2 ∨ -b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ -p_262 ∨ b^{2, 132}_0 c in DIMACS: -5039 -5040 5041 -262 5042 0 -5039 -5040 5041 -262 -5043 0 -5039 -5040 5041 -262 5044 0 c -1+1 --> 0 c ( b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ b^{2, 131}_0 ∧ p_262) -> (-b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ -b^{2, 132}_0) c in CNF: c -b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ -p_262 ∨ -b^{2, 132}_2 c -b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ -p_262 ∨ -b^{2, 132}_1 c -b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ -p_262 ∨ -b^{2, 132}_0 c in DIMACS: -5039 5040 -5041 -262 -5042 0 -5039 5040 -5041 -262 -5043 0 -5039 5040 -5041 -262 -5044 0 c 0+1 --> 1 c (-b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ -b^{2, 131}_0 ∧ p_262) -> (-b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ b^{2, 132}_0) c in CNF: c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ -p_262 ∨ -b^{2, 132}_2 c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ -p_262 ∨ -b^{2, 132}_1 c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ -p_262 ∨ b^{2, 132}_0 c in DIMACS: 5039 5040 5041 -262 -5042 0 5039 5040 5041 -262 -5043 0 5039 5040 5041 -262 5044 0 c 1+1 --> 2 c (-b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ b^{2, 131}_0 ∧ p_262) -> (-b^{2, 132}_2 ∧ b^{2, 132}_1 ∧ -b^{2, 132}_0) c in CNF: c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ -p_262 ∨ -b^{2, 132}_2 c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ -p_262 ∨ b^{2, 132}_1 c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ -p_262 ∨ -b^{2, 132}_0 c in DIMACS: 5039 5040 -5041 -262 -5042 0 5039 5040 -5041 -262 5043 0 5039 5040 -5041 -262 -5044 0 c 2+1 --> break c (-b^{2, 131}_2 ∧ b^{2, 131}_1 ∧ -b^{2, 131}_0 ∧ p_262) -> break c in CNF: c b^{2, 131}_2 ∨ -b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ -p_262 ∨ break c in DIMACS: 5039 -5040 5041 -262 1162 0 c 2-1 --> 1 c (-b^{2, 131}_2 ∧ b^{2, 131}_1 ∧ -b^{2, 131}_0 ∧ -p_262) -> (-b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ b^{2, 132}_0) c in CNF: c b^{2, 131}_2 ∨ -b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ p_262 ∨ -b^{2, 132}_2 c b^{2, 131}_2 ∨ -b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ p_262 ∨ -b^{2, 132}_1 c b^{2, 131}_2 ∨ -b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ p_262 ∨ b^{2, 132}_0 c in DIMACS: 5039 -5040 5041 262 -5042 0 5039 -5040 5041 262 -5043 0 5039 -5040 5041 262 5044 0 c 1-1 --> 0 c (-b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ b^{2, 131}_0 ∧ -p_262) -> (-b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ -b^{2, 132}_0) c in CNF: c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ p_262 ∨ -b^{2, 132}_2 c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ p_262 ∨ -b^{2, 132}_1 c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ p_262 ∨ -b^{2, 132}_0 c in DIMACS: 5039 5040 -5041 262 -5042 0 5039 5040 -5041 262 -5043 0 5039 5040 -5041 262 -5044 0 c 0-1 --> -1 c (-b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ -b^{2, 131}_0 ∧ -p_262) -> ( b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ b^{2, 132}_0) c in CNF: c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ p_262 ∨ b^{2, 132}_2 c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ p_262 ∨ -b^{2, 132}_1 c b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ p_262 ∨ b^{2, 132}_0 c in DIMACS: 5039 5040 5041 262 5042 0 5039 5040 5041 262 -5043 0 5039 5040 5041 262 5044 0 c -1-1 --> -2 c ( b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ b^{2, 131}_0 ∧ -p_262) -> ( b^{2, 132}_2 ∧ b^{2, 132}_1 ∧ -b^{2, 132}_0) c in CNF: c -b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ p_262 ∨ b^{2, 132}_2 c -b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ p_262 ∨ b^{2, 132}_1 c -b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ p_262 ∨ -b^{2, 132}_0 c in DIMACS: -5039 5040 -5041 262 5042 0 -5039 5040 -5041 262 5043 0 -5039 5040 -5041 262 -5044 0 c -2-1 --> break c ( b^{2, 131}_2 ∧ b^{2, 131}_1 ∧ -b^{2, 131}_0 ∧ -p_262) -> break c in CNF: c -b^{2, 131}_2 ∨ -b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ p_262 ∨ break c in DIMACS: -5039 -5040 5041 262 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 131}_2 ∧ -b^{2, 131}_1 ∧ -b^{2, 131}_0 ∧ true) c in CNF: c -b^{2, 131}_2 ∨ b^{2, 131}_1 ∨ b^{2, 131}_0 ∨ false c in DIMACS: -5039 5040 5041 0 c 3 does not represent an automaton state. c -(-b^{2, 131}_2 ∧ b^{2, 131}_1 ∧ b^{2, 131}_0 ∧ true) c in CNF: c b^{2, 131}_2 ∨ -b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ false c in DIMACS: 5039 -5040 -5041 0 c -3 does not represent an automaton state. c -( b^{2, 131}_2 ∧ b^{2, 131}_1 ∧ b^{2, 131}_0 ∧ true) c in CNF: c -b^{2, 131}_2 ∨ -b^{2, 131}_1 ∨ -b^{2, 131}_0 ∨ false c in DIMACS: -5039 -5040 -5041 0 c i = 132 c -2+1 --> -1 c ( b^{2, 132}_2 ∧ b^{2, 132}_1 ∧ -b^{2, 132}_0 ∧ p_264) -> ( b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ b^{2, 133}_0) c in CNF: c -b^{2, 132}_2 ∨ -b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ -p_264 ∨ b^{2, 133}_2 c -b^{2, 132}_2 ∨ -b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ -p_264 ∨ -b^{2, 133}_1 c -b^{2, 132}_2 ∨ -b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ -p_264 ∨ b^{2, 133}_0 c in DIMACS: -5042 -5043 5044 -264 5045 0 -5042 -5043 5044 -264 -5046 0 -5042 -5043 5044 -264 5047 0 c -1+1 --> 0 c ( b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ b^{2, 132}_0 ∧ p_264) -> (-b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ -b^{2, 133}_0) c in CNF: c -b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ -p_264 ∨ -b^{2, 133}_2 c -b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ -p_264 ∨ -b^{2, 133}_1 c -b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ -p_264 ∨ -b^{2, 133}_0 c in DIMACS: -5042 5043 -5044 -264 -5045 0 -5042 5043 -5044 -264 -5046 0 -5042 5043 -5044 -264 -5047 0 c 0+1 --> 1 c (-b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ -b^{2, 132}_0 ∧ p_264) -> (-b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ b^{2, 133}_0) c in CNF: c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ -p_264 ∨ -b^{2, 133}_2 c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ -p_264 ∨ -b^{2, 133}_1 c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ -p_264 ∨ b^{2, 133}_0 c in DIMACS: 5042 5043 5044 -264 -5045 0 5042 5043 5044 -264 -5046 0 5042 5043 5044 -264 5047 0 c 1+1 --> 2 c (-b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ b^{2, 132}_0 ∧ p_264) -> (-b^{2, 133}_2 ∧ b^{2, 133}_1 ∧ -b^{2, 133}_0) c in CNF: c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ -p_264 ∨ -b^{2, 133}_2 c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ -p_264 ∨ b^{2, 133}_1 c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ -p_264 ∨ -b^{2, 133}_0 c in DIMACS: 5042 5043 -5044 -264 -5045 0 5042 5043 -5044 -264 5046 0 5042 5043 -5044 -264 -5047 0 c 2+1 --> break c (-b^{2, 132}_2 ∧ b^{2, 132}_1 ∧ -b^{2, 132}_0 ∧ p_264) -> break c in CNF: c b^{2, 132}_2 ∨ -b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ -p_264 ∨ break c in DIMACS: 5042 -5043 5044 -264 1162 0 c 2-1 --> 1 c (-b^{2, 132}_2 ∧ b^{2, 132}_1 ∧ -b^{2, 132}_0 ∧ -p_264) -> (-b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ b^{2, 133}_0) c in CNF: c b^{2, 132}_2 ∨ -b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ p_264 ∨ -b^{2, 133}_2 c b^{2, 132}_2 ∨ -b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ p_264 ∨ -b^{2, 133}_1 c b^{2, 132}_2 ∨ -b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ p_264 ∨ b^{2, 133}_0 c in DIMACS: 5042 -5043 5044 264 -5045 0 5042 -5043 5044 264 -5046 0 5042 -5043 5044 264 5047 0 c 1-1 --> 0 c (-b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ b^{2, 132}_0 ∧ -p_264) -> (-b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ -b^{2, 133}_0) c in CNF: c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ p_264 ∨ -b^{2, 133}_2 c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ p_264 ∨ -b^{2, 133}_1 c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ p_264 ∨ -b^{2, 133}_0 c in DIMACS: 5042 5043 -5044 264 -5045 0 5042 5043 -5044 264 -5046 0 5042 5043 -5044 264 -5047 0 c 0-1 --> -1 c (-b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ -b^{2, 132}_0 ∧ -p_264) -> ( b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ b^{2, 133}_0) c in CNF: c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ p_264 ∨ b^{2, 133}_2 c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ p_264 ∨ -b^{2, 133}_1 c b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ p_264 ∨ b^{2, 133}_0 c in DIMACS: 5042 5043 5044 264 5045 0 5042 5043 5044 264 -5046 0 5042 5043 5044 264 5047 0 c -1-1 --> -2 c ( b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ b^{2, 132}_0 ∧ -p_264) -> ( b^{2, 133}_2 ∧ b^{2, 133}_1 ∧ -b^{2, 133}_0) c in CNF: c -b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ p_264 ∨ b^{2, 133}_2 c -b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ p_264 ∨ b^{2, 133}_1 c -b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ p_264 ∨ -b^{2, 133}_0 c in DIMACS: -5042 5043 -5044 264 5045 0 -5042 5043 -5044 264 5046 0 -5042 5043 -5044 264 -5047 0 c -2-1 --> break c ( b^{2, 132}_2 ∧ b^{2, 132}_1 ∧ -b^{2, 132}_0 ∧ -p_264) -> break c in CNF: c -b^{2, 132}_2 ∨ -b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ p_264 ∨ break c in DIMACS: -5042 -5043 5044 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 132}_2 ∧ -b^{2, 132}_1 ∧ -b^{2, 132}_0 ∧ true) c in CNF: c -b^{2, 132}_2 ∨ b^{2, 132}_1 ∨ b^{2, 132}_0 ∨ false c in DIMACS: -5042 5043 5044 0 c 3 does not represent an automaton state. c -(-b^{2, 132}_2 ∧ b^{2, 132}_1 ∧ b^{2, 132}_0 ∧ true) c in CNF: c b^{2, 132}_2 ∨ -b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ false c in DIMACS: 5042 -5043 -5044 0 c -3 does not represent an automaton state. c -( b^{2, 132}_2 ∧ b^{2, 132}_1 ∧ b^{2, 132}_0 ∧ true) c in CNF: c -b^{2, 132}_2 ∨ -b^{2, 132}_1 ∨ -b^{2, 132}_0 ∨ false c in DIMACS: -5042 -5043 -5044 0 c i = 133 c -2+1 --> -1 c ( b^{2, 133}_2 ∧ b^{2, 133}_1 ∧ -b^{2, 133}_0 ∧ p_266) -> ( b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ b^{2, 134}_0) c in CNF: c -b^{2, 133}_2 ∨ -b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ -p_266 ∨ b^{2, 134}_2 c -b^{2, 133}_2 ∨ -b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ -p_266 ∨ -b^{2, 134}_1 c -b^{2, 133}_2 ∨ -b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ -p_266 ∨ b^{2, 134}_0 c in DIMACS: -5045 -5046 5047 -266 5048 0 -5045 -5046 5047 -266 -5049 0 -5045 -5046 5047 -266 5050 0 c -1+1 --> 0 c ( b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ b^{2, 133}_0 ∧ p_266) -> (-b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ -b^{2, 134}_0) c in CNF: c -b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ -p_266 ∨ -b^{2, 134}_2 c -b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ -p_266 ∨ -b^{2, 134}_1 c -b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ -p_266 ∨ -b^{2, 134}_0 c in DIMACS: -5045 5046 -5047 -266 -5048 0 -5045 5046 -5047 -266 -5049 0 -5045 5046 -5047 -266 -5050 0 c 0+1 --> 1 c (-b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ -b^{2, 133}_0 ∧ p_266) -> (-b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ b^{2, 134}_0) c in CNF: c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ -p_266 ∨ -b^{2, 134}_2 c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ -p_266 ∨ -b^{2, 134}_1 c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ -p_266 ∨ b^{2, 134}_0 c in DIMACS: 5045 5046 5047 -266 -5048 0 5045 5046 5047 -266 -5049 0 5045 5046 5047 -266 5050 0 c 1+1 --> 2 c (-b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ b^{2, 133}_0 ∧ p_266) -> (-b^{2, 134}_2 ∧ b^{2, 134}_1 ∧ -b^{2, 134}_0) c in CNF: c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ -p_266 ∨ -b^{2, 134}_2 c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ -p_266 ∨ b^{2, 134}_1 c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ -p_266 ∨ -b^{2, 134}_0 c in DIMACS: 5045 5046 -5047 -266 -5048 0 5045 5046 -5047 -266 5049 0 5045 5046 -5047 -266 -5050 0 c 2+1 --> break c (-b^{2, 133}_2 ∧ b^{2, 133}_1 ∧ -b^{2, 133}_0 ∧ p_266) -> break c in CNF: c b^{2, 133}_2 ∨ -b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ -p_266 ∨ break c in DIMACS: 5045 -5046 5047 -266 1162 0 c 2-1 --> 1 c (-b^{2, 133}_2 ∧ b^{2, 133}_1 ∧ -b^{2, 133}_0 ∧ -p_266) -> (-b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ b^{2, 134}_0) c in CNF: c b^{2, 133}_2 ∨ -b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ p_266 ∨ -b^{2, 134}_2 c b^{2, 133}_2 ∨ -b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ p_266 ∨ -b^{2, 134}_1 c b^{2, 133}_2 ∨ -b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ p_266 ∨ b^{2, 134}_0 c in DIMACS: 5045 -5046 5047 266 -5048 0 5045 -5046 5047 266 -5049 0 5045 -5046 5047 266 5050 0 c 1-1 --> 0 c (-b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ b^{2, 133}_0 ∧ -p_266) -> (-b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ -b^{2, 134}_0) c in CNF: c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ p_266 ∨ -b^{2, 134}_2 c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ p_266 ∨ -b^{2, 134}_1 c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ p_266 ∨ -b^{2, 134}_0 c in DIMACS: 5045 5046 -5047 266 -5048 0 5045 5046 -5047 266 -5049 0 5045 5046 -5047 266 -5050 0 c 0-1 --> -1 c (-b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ -b^{2, 133}_0 ∧ -p_266) -> ( b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ b^{2, 134}_0) c in CNF: c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ p_266 ∨ b^{2, 134}_2 c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ p_266 ∨ -b^{2, 134}_1 c b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ p_266 ∨ b^{2, 134}_0 c in DIMACS: 5045 5046 5047 266 5048 0 5045 5046 5047 266 -5049 0 5045 5046 5047 266 5050 0 c -1-1 --> -2 c ( b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ b^{2, 133}_0 ∧ -p_266) -> ( b^{2, 134}_2 ∧ b^{2, 134}_1 ∧ -b^{2, 134}_0) c in CNF: c -b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ p_266 ∨ b^{2, 134}_2 c -b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ p_266 ∨ b^{2, 134}_1 c -b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ p_266 ∨ -b^{2, 134}_0 c in DIMACS: -5045 5046 -5047 266 5048 0 -5045 5046 -5047 266 5049 0 -5045 5046 -5047 266 -5050 0 c -2-1 --> break c ( b^{2, 133}_2 ∧ b^{2, 133}_1 ∧ -b^{2, 133}_0 ∧ -p_266) -> break c in CNF: c -b^{2, 133}_2 ∨ -b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ p_266 ∨ break c in DIMACS: -5045 -5046 5047 266 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 133}_2 ∧ -b^{2, 133}_1 ∧ -b^{2, 133}_0 ∧ true) c in CNF: c -b^{2, 133}_2 ∨ b^{2, 133}_1 ∨ b^{2, 133}_0 ∨ false c in DIMACS: -5045 5046 5047 0 c 3 does not represent an automaton state. c -(-b^{2, 133}_2 ∧ b^{2, 133}_1 ∧ b^{2, 133}_0 ∧ true) c in CNF: c b^{2, 133}_2 ∨ -b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ false c in DIMACS: 5045 -5046 -5047 0 c -3 does not represent an automaton state. c -( b^{2, 133}_2 ∧ b^{2, 133}_1 ∧ b^{2, 133}_0 ∧ true) c in CNF: c -b^{2, 133}_2 ∨ -b^{2, 133}_1 ∨ -b^{2, 133}_0 ∨ false c in DIMACS: -5045 -5046 -5047 0 c i = 134 c -2+1 --> -1 c ( b^{2, 134}_2 ∧ b^{2, 134}_1 ∧ -b^{2, 134}_0 ∧ p_268) -> ( b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ b^{2, 135}_0) c in CNF: c -b^{2, 134}_2 ∨ -b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ -p_268 ∨ b^{2, 135}_2 c -b^{2, 134}_2 ∨ -b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ -p_268 ∨ -b^{2, 135}_1 c -b^{2, 134}_2 ∨ -b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ -p_268 ∨ b^{2, 135}_0 c in DIMACS: -5048 -5049 5050 -268 5051 0 -5048 -5049 5050 -268 -5052 0 -5048 -5049 5050 -268 5053 0 c -1+1 --> 0 c ( b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ b^{2, 134}_0 ∧ p_268) -> (-b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ -b^{2, 135}_0) c in CNF: c -b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ -p_268 ∨ -b^{2, 135}_2 c -b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ -p_268 ∨ -b^{2, 135}_1 c -b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ -p_268 ∨ -b^{2, 135}_0 c in DIMACS: -5048 5049 -5050 -268 -5051 0 -5048 5049 -5050 -268 -5052 0 -5048 5049 -5050 -268 -5053 0 c 0+1 --> 1 c (-b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ -b^{2, 134}_0 ∧ p_268) -> (-b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ b^{2, 135}_0) c in CNF: c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ -p_268 ∨ -b^{2, 135}_2 c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ -p_268 ∨ -b^{2, 135}_1 c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ -p_268 ∨ b^{2, 135}_0 c in DIMACS: 5048 5049 5050 -268 -5051 0 5048 5049 5050 -268 -5052 0 5048 5049 5050 -268 5053 0 c 1+1 --> 2 c (-b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ b^{2, 134}_0 ∧ p_268) -> (-b^{2, 135}_2 ∧ b^{2, 135}_1 ∧ -b^{2, 135}_0) c in CNF: c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ -p_268 ∨ -b^{2, 135}_2 c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ -p_268 ∨ b^{2, 135}_1 c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ -p_268 ∨ -b^{2, 135}_0 c in DIMACS: 5048 5049 -5050 -268 -5051 0 5048 5049 -5050 -268 5052 0 5048 5049 -5050 -268 -5053 0 c 2+1 --> break c (-b^{2, 134}_2 ∧ b^{2, 134}_1 ∧ -b^{2, 134}_0 ∧ p_268) -> break c in CNF: c b^{2, 134}_2 ∨ -b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ -p_268 ∨ break c in DIMACS: 5048 -5049 5050 -268 1162 0 c 2-1 --> 1 c (-b^{2, 134}_2 ∧ b^{2, 134}_1 ∧ -b^{2, 134}_0 ∧ -p_268) -> (-b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ b^{2, 135}_0) c in CNF: c b^{2, 134}_2 ∨ -b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ p_268 ∨ -b^{2, 135}_2 c b^{2, 134}_2 ∨ -b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ p_268 ∨ -b^{2, 135}_1 c b^{2, 134}_2 ∨ -b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ p_268 ∨ b^{2, 135}_0 c in DIMACS: 5048 -5049 5050 268 -5051 0 5048 -5049 5050 268 -5052 0 5048 -5049 5050 268 5053 0 c 1-1 --> 0 c (-b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ b^{2, 134}_0 ∧ -p_268) -> (-b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ -b^{2, 135}_0) c in CNF: c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ p_268 ∨ -b^{2, 135}_2 c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ p_268 ∨ -b^{2, 135}_1 c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ p_268 ∨ -b^{2, 135}_0 c in DIMACS: 5048 5049 -5050 268 -5051 0 5048 5049 -5050 268 -5052 0 5048 5049 -5050 268 -5053 0 c 0-1 --> -1 c (-b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ -b^{2, 134}_0 ∧ -p_268) -> ( b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ b^{2, 135}_0) c in CNF: c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ p_268 ∨ b^{2, 135}_2 c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ p_268 ∨ -b^{2, 135}_1 c b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ p_268 ∨ b^{2, 135}_0 c in DIMACS: 5048 5049 5050 268 5051 0 5048 5049 5050 268 -5052 0 5048 5049 5050 268 5053 0 c -1-1 --> -2 c ( b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ b^{2, 134}_0 ∧ -p_268) -> ( b^{2, 135}_2 ∧ b^{2, 135}_1 ∧ -b^{2, 135}_0) c in CNF: c -b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ p_268 ∨ b^{2, 135}_2 c -b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ p_268 ∨ b^{2, 135}_1 c -b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ p_268 ∨ -b^{2, 135}_0 c in DIMACS: -5048 5049 -5050 268 5051 0 -5048 5049 -5050 268 5052 0 -5048 5049 -5050 268 -5053 0 c -2-1 --> break c ( b^{2, 134}_2 ∧ b^{2, 134}_1 ∧ -b^{2, 134}_0 ∧ -p_268) -> break c in CNF: c -b^{2, 134}_2 ∨ -b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ p_268 ∨ break c in DIMACS: -5048 -5049 5050 268 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 134}_2 ∧ -b^{2, 134}_1 ∧ -b^{2, 134}_0 ∧ true) c in CNF: c -b^{2, 134}_2 ∨ b^{2, 134}_1 ∨ b^{2, 134}_0 ∨ false c in DIMACS: -5048 5049 5050 0 c 3 does not represent an automaton state. c -(-b^{2, 134}_2 ∧ b^{2, 134}_1 ∧ b^{2, 134}_0 ∧ true) c in CNF: c b^{2, 134}_2 ∨ -b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ false c in DIMACS: 5048 -5049 -5050 0 c -3 does not represent an automaton state. c -( b^{2, 134}_2 ∧ b^{2, 134}_1 ∧ b^{2, 134}_0 ∧ true) c in CNF: c -b^{2, 134}_2 ∨ -b^{2, 134}_1 ∨ -b^{2, 134}_0 ∨ false c in DIMACS: -5048 -5049 -5050 0 c i = 135 c -2+1 --> -1 c ( b^{2, 135}_2 ∧ b^{2, 135}_1 ∧ -b^{2, 135}_0 ∧ p_270) -> ( b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ b^{2, 136}_0) c in CNF: c -b^{2, 135}_2 ∨ -b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ -p_270 ∨ b^{2, 136}_2 c -b^{2, 135}_2 ∨ -b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ -p_270 ∨ -b^{2, 136}_1 c -b^{2, 135}_2 ∨ -b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ -p_270 ∨ b^{2, 136}_0 c in DIMACS: -5051 -5052 5053 -270 5054 0 -5051 -5052 5053 -270 -5055 0 -5051 -5052 5053 -270 5056 0 c -1+1 --> 0 c ( b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ b^{2, 135}_0 ∧ p_270) -> (-b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ -b^{2, 136}_0) c in CNF: c -b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ -p_270 ∨ -b^{2, 136}_2 c -b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ -p_270 ∨ -b^{2, 136}_1 c -b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ -p_270 ∨ -b^{2, 136}_0 c in DIMACS: -5051 5052 -5053 -270 -5054 0 -5051 5052 -5053 -270 -5055 0 -5051 5052 -5053 -270 -5056 0 c 0+1 --> 1 c (-b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ -b^{2, 135}_0 ∧ p_270) -> (-b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ b^{2, 136}_0) c in CNF: c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ -p_270 ∨ -b^{2, 136}_2 c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ -p_270 ∨ -b^{2, 136}_1 c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ -p_270 ∨ b^{2, 136}_0 c in DIMACS: 5051 5052 5053 -270 -5054 0 5051 5052 5053 -270 -5055 0 5051 5052 5053 -270 5056 0 c 1+1 --> 2 c (-b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ b^{2, 135}_0 ∧ p_270) -> (-b^{2, 136}_2 ∧ b^{2, 136}_1 ∧ -b^{2, 136}_0) c in CNF: c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ -p_270 ∨ -b^{2, 136}_2 c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ -p_270 ∨ b^{2, 136}_1 c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ -p_270 ∨ -b^{2, 136}_0 c in DIMACS: 5051 5052 -5053 -270 -5054 0 5051 5052 -5053 -270 5055 0 5051 5052 -5053 -270 -5056 0 c 2+1 --> break c (-b^{2, 135}_2 ∧ b^{2, 135}_1 ∧ -b^{2, 135}_0 ∧ p_270) -> break c in CNF: c b^{2, 135}_2 ∨ -b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ -p_270 ∨ break c in DIMACS: 5051 -5052 5053 -270 1162 0 c 2-1 --> 1 c (-b^{2, 135}_2 ∧ b^{2, 135}_1 ∧ -b^{2, 135}_0 ∧ -p_270) -> (-b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ b^{2, 136}_0) c in CNF: c b^{2, 135}_2 ∨ -b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ p_270 ∨ -b^{2, 136}_2 c b^{2, 135}_2 ∨ -b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ p_270 ∨ -b^{2, 136}_1 c b^{2, 135}_2 ∨ -b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ p_270 ∨ b^{2, 136}_0 c in DIMACS: 5051 -5052 5053 270 -5054 0 5051 -5052 5053 270 -5055 0 5051 -5052 5053 270 5056 0 c 1-1 --> 0 c (-b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ b^{2, 135}_0 ∧ -p_270) -> (-b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ -b^{2, 136}_0) c in CNF: c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ p_270 ∨ -b^{2, 136}_2 c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ p_270 ∨ -b^{2, 136}_1 c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ p_270 ∨ -b^{2, 136}_0 c in DIMACS: 5051 5052 -5053 270 -5054 0 5051 5052 -5053 270 -5055 0 5051 5052 -5053 270 -5056 0 c 0-1 --> -1 c (-b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ -b^{2, 135}_0 ∧ -p_270) -> ( b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ b^{2, 136}_0) c in CNF: c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ p_270 ∨ b^{2, 136}_2 c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ p_270 ∨ -b^{2, 136}_1 c b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ p_270 ∨ b^{2, 136}_0 c in DIMACS: 5051 5052 5053 270 5054 0 5051 5052 5053 270 -5055 0 5051 5052 5053 270 5056 0 c -1-1 --> -2 c ( b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ b^{2, 135}_0 ∧ -p_270) -> ( b^{2, 136}_2 ∧ b^{2, 136}_1 ∧ -b^{2, 136}_0) c in CNF: c -b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ p_270 ∨ b^{2, 136}_2 c -b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ p_270 ∨ b^{2, 136}_1 c -b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ p_270 ∨ -b^{2, 136}_0 c in DIMACS: -5051 5052 -5053 270 5054 0 -5051 5052 -5053 270 5055 0 -5051 5052 -5053 270 -5056 0 c -2-1 --> break c ( b^{2, 135}_2 ∧ b^{2, 135}_1 ∧ -b^{2, 135}_0 ∧ -p_270) -> break c in CNF: c -b^{2, 135}_2 ∨ -b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ p_270 ∨ break c in DIMACS: -5051 -5052 5053 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 135}_2 ∧ -b^{2, 135}_1 ∧ -b^{2, 135}_0 ∧ true) c in CNF: c -b^{2, 135}_2 ∨ b^{2, 135}_1 ∨ b^{2, 135}_0 ∨ false c in DIMACS: -5051 5052 5053 0 c 3 does not represent an automaton state. c -(-b^{2, 135}_2 ∧ b^{2, 135}_1 ∧ b^{2, 135}_0 ∧ true) c in CNF: c b^{2, 135}_2 ∨ -b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ false c in DIMACS: 5051 -5052 -5053 0 c -3 does not represent an automaton state. c -( b^{2, 135}_2 ∧ b^{2, 135}_1 ∧ b^{2, 135}_0 ∧ true) c in CNF: c -b^{2, 135}_2 ∨ -b^{2, 135}_1 ∨ -b^{2, 135}_0 ∨ false c in DIMACS: -5051 -5052 -5053 0 c i = 136 c -2+1 --> -1 c ( b^{2, 136}_2 ∧ b^{2, 136}_1 ∧ -b^{2, 136}_0 ∧ p_272) -> ( b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ b^{2, 137}_0) c in CNF: c -b^{2, 136}_2 ∨ -b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ -p_272 ∨ b^{2, 137}_2 c -b^{2, 136}_2 ∨ -b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ -p_272 ∨ -b^{2, 137}_1 c -b^{2, 136}_2 ∨ -b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ -p_272 ∨ b^{2, 137}_0 c in DIMACS: -5054 -5055 5056 -272 5057 0 -5054 -5055 5056 -272 -5058 0 -5054 -5055 5056 -272 5059 0 c -1+1 --> 0 c ( b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ b^{2, 136}_0 ∧ p_272) -> (-b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ -b^{2, 137}_0) c in CNF: c -b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ -p_272 ∨ -b^{2, 137}_2 c -b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ -p_272 ∨ -b^{2, 137}_1 c -b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ -p_272 ∨ -b^{2, 137}_0 c in DIMACS: -5054 5055 -5056 -272 -5057 0 -5054 5055 -5056 -272 -5058 0 -5054 5055 -5056 -272 -5059 0 c 0+1 --> 1 c (-b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ -b^{2, 136}_0 ∧ p_272) -> (-b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ b^{2, 137}_0) c in CNF: c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ -p_272 ∨ -b^{2, 137}_2 c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ -p_272 ∨ -b^{2, 137}_1 c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ -p_272 ∨ b^{2, 137}_0 c in DIMACS: 5054 5055 5056 -272 -5057 0 5054 5055 5056 -272 -5058 0 5054 5055 5056 -272 5059 0 c 1+1 --> 2 c (-b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ b^{2, 136}_0 ∧ p_272) -> (-b^{2, 137}_2 ∧ b^{2, 137}_1 ∧ -b^{2, 137}_0) c in CNF: c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ -p_272 ∨ -b^{2, 137}_2 c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ -p_272 ∨ b^{2, 137}_1 c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ -p_272 ∨ -b^{2, 137}_0 c in DIMACS: 5054 5055 -5056 -272 -5057 0 5054 5055 -5056 -272 5058 0 5054 5055 -5056 -272 -5059 0 c 2+1 --> break c (-b^{2, 136}_2 ∧ b^{2, 136}_1 ∧ -b^{2, 136}_0 ∧ p_272) -> break c in CNF: c b^{2, 136}_2 ∨ -b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ -p_272 ∨ break c in DIMACS: 5054 -5055 5056 -272 1162 0 c 2-1 --> 1 c (-b^{2, 136}_2 ∧ b^{2, 136}_1 ∧ -b^{2, 136}_0 ∧ -p_272) -> (-b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ b^{2, 137}_0) c in CNF: c b^{2, 136}_2 ∨ -b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ p_272 ∨ -b^{2, 137}_2 c b^{2, 136}_2 ∨ -b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ p_272 ∨ -b^{2, 137}_1 c b^{2, 136}_2 ∨ -b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ p_272 ∨ b^{2, 137}_0 c in DIMACS: 5054 -5055 5056 272 -5057 0 5054 -5055 5056 272 -5058 0 5054 -5055 5056 272 5059 0 c 1-1 --> 0 c (-b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ b^{2, 136}_0 ∧ -p_272) -> (-b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ -b^{2, 137}_0) c in CNF: c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ p_272 ∨ -b^{2, 137}_2 c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ p_272 ∨ -b^{2, 137}_1 c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ p_272 ∨ -b^{2, 137}_0 c in DIMACS: 5054 5055 -5056 272 -5057 0 5054 5055 -5056 272 -5058 0 5054 5055 -5056 272 -5059 0 c 0-1 --> -1 c (-b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ -b^{2, 136}_0 ∧ -p_272) -> ( b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ b^{2, 137}_0) c in CNF: c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ p_272 ∨ b^{2, 137}_2 c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ p_272 ∨ -b^{2, 137}_1 c b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ p_272 ∨ b^{2, 137}_0 c in DIMACS: 5054 5055 5056 272 5057 0 5054 5055 5056 272 -5058 0 5054 5055 5056 272 5059 0 c -1-1 --> -2 c ( b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ b^{2, 136}_0 ∧ -p_272) -> ( b^{2, 137}_2 ∧ b^{2, 137}_1 ∧ -b^{2, 137}_0) c in CNF: c -b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ p_272 ∨ b^{2, 137}_2 c -b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ p_272 ∨ b^{2, 137}_1 c -b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ p_272 ∨ -b^{2, 137}_0 c in DIMACS: -5054 5055 -5056 272 5057 0 -5054 5055 -5056 272 5058 0 -5054 5055 -5056 272 -5059 0 c -2-1 --> break c ( b^{2, 136}_2 ∧ b^{2, 136}_1 ∧ -b^{2, 136}_0 ∧ -p_272) -> break c in CNF: c -b^{2, 136}_2 ∨ -b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ p_272 ∨ break c in DIMACS: -5054 -5055 5056 272 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 136}_2 ∧ -b^{2, 136}_1 ∧ -b^{2, 136}_0 ∧ true) c in CNF: c -b^{2, 136}_2 ∨ b^{2, 136}_1 ∨ b^{2, 136}_0 ∨ false c in DIMACS: -5054 5055 5056 0 c 3 does not represent an automaton state. c -(-b^{2, 136}_2 ∧ b^{2, 136}_1 ∧ b^{2, 136}_0 ∧ true) c in CNF: c b^{2, 136}_2 ∨ -b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ false c in DIMACS: 5054 -5055 -5056 0 c -3 does not represent an automaton state. c -( b^{2, 136}_2 ∧ b^{2, 136}_1 ∧ b^{2, 136}_0 ∧ true) c in CNF: c -b^{2, 136}_2 ∨ -b^{2, 136}_1 ∨ -b^{2, 136}_0 ∨ false c in DIMACS: -5054 -5055 -5056 0 c i = 137 c -2+1 --> -1 c ( b^{2, 137}_2 ∧ b^{2, 137}_1 ∧ -b^{2, 137}_0 ∧ p_274) -> ( b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ b^{2, 138}_0) c in CNF: c -b^{2, 137}_2 ∨ -b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ -p_274 ∨ b^{2, 138}_2 c -b^{2, 137}_2 ∨ -b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ -p_274 ∨ -b^{2, 138}_1 c -b^{2, 137}_2 ∨ -b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ -p_274 ∨ b^{2, 138}_0 c in DIMACS: -5057 -5058 5059 -274 5060 0 -5057 -5058 5059 -274 -5061 0 -5057 -5058 5059 -274 5062 0 c -1+1 --> 0 c ( b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ b^{2, 137}_0 ∧ p_274) -> (-b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ -b^{2, 138}_0) c in CNF: c -b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ -p_274 ∨ -b^{2, 138}_2 c -b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ -p_274 ∨ -b^{2, 138}_1 c -b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ -p_274 ∨ -b^{2, 138}_0 c in DIMACS: -5057 5058 -5059 -274 -5060 0 -5057 5058 -5059 -274 -5061 0 -5057 5058 -5059 -274 -5062 0 c 0+1 --> 1 c (-b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ -b^{2, 137}_0 ∧ p_274) -> (-b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ b^{2, 138}_0) c in CNF: c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ -p_274 ∨ -b^{2, 138}_2 c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ -p_274 ∨ -b^{2, 138}_1 c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ -p_274 ∨ b^{2, 138}_0 c in DIMACS: 5057 5058 5059 -274 -5060 0 5057 5058 5059 -274 -5061 0 5057 5058 5059 -274 5062 0 c 1+1 --> 2 c (-b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ b^{2, 137}_0 ∧ p_274) -> (-b^{2, 138}_2 ∧ b^{2, 138}_1 ∧ -b^{2, 138}_0) c in CNF: c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ -p_274 ∨ -b^{2, 138}_2 c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ -p_274 ∨ b^{2, 138}_1 c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ -p_274 ∨ -b^{2, 138}_0 c in DIMACS: 5057 5058 -5059 -274 -5060 0 5057 5058 -5059 -274 5061 0 5057 5058 -5059 -274 -5062 0 c 2+1 --> break c (-b^{2, 137}_2 ∧ b^{2, 137}_1 ∧ -b^{2, 137}_0 ∧ p_274) -> break c in CNF: c b^{2, 137}_2 ∨ -b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ -p_274 ∨ break c in DIMACS: 5057 -5058 5059 -274 1162 0 c 2-1 --> 1 c (-b^{2, 137}_2 ∧ b^{2, 137}_1 ∧ -b^{2, 137}_0 ∧ -p_274) -> (-b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ b^{2, 138}_0) c in CNF: c b^{2, 137}_2 ∨ -b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ p_274 ∨ -b^{2, 138}_2 c b^{2, 137}_2 ∨ -b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ p_274 ∨ -b^{2, 138}_1 c b^{2, 137}_2 ∨ -b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ p_274 ∨ b^{2, 138}_0 c in DIMACS: 5057 -5058 5059 274 -5060 0 5057 -5058 5059 274 -5061 0 5057 -5058 5059 274 5062 0 c 1-1 --> 0 c (-b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ b^{2, 137}_0 ∧ -p_274) -> (-b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ -b^{2, 138}_0) c in CNF: c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ p_274 ∨ -b^{2, 138}_2 c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ p_274 ∨ -b^{2, 138}_1 c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ p_274 ∨ -b^{2, 138}_0 c in DIMACS: 5057 5058 -5059 274 -5060 0 5057 5058 -5059 274 -5061 0 5057 5058 -5059 274 -5062 0 c 0-1 --> -1 c (-b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ -b^{2, 137}_0 ∧ -p_274) -> ( b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ b^{2, 138}_0) c in CNF: c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ p_274 ∨ b^{2, 138}_2 c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ p_274 ∨ -b^{2, 138}_1 c b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ p_274 ∨ b^{2, 138}_0 c in DIMACS: 5057 5058 5059 274 5060 0 5057 5058 5059 274 -5061 0 5057 5058 5059 274 5062 0 c -1-1 --> -2 c ( b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ b^{2, 137}_0 ∧ -p_274) -> ( b^{2, 138}_2 ∧ b^{2, 138}_1 ∧ -b^{2, 138}_0) c in CNF: c -b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ p_274 ∨ b^{2, 138}_2 c -b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ p_274 ∨ b^{2, 138}_1 c -b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ p_274 ∨ -b^{2, 138}_0 c in DIMACS: -5057 5058 -5059 274 5060 0 -5057 5058 -5059 274 5061 0 -5057 5058 -5059 274 -5062 0 c -2-1 --> break c ( b^{2, 137}_2 ∧ b^{2, 137}_1 ∧ -b^{2, 137}_0 ∧ -p_274) -> break c in CNF: c -b^{2, 137}_2 ∨ -b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ p_274 ∨ break c in DIMACS: -5057 -5058 5059 274 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 137}_2 ∧ -b^{2, 137}_1 ∧ -b^{2, 137}_0 ∧ true) c in CNF: c -b^{2, 137}_2 ∨ b^{2, 137}_1 ∨ b^{2, 137}_0 ∨ false c in DIMACS: -5057 5058 5059 0 c 3 does not represent an automaton state. c -(-b^{2, 137}_2 ∧ b^{2, 137}_1 ∧ b^{2, 137}_0 ∧ true) c in CNF: c b^{2, 137}_2 ∨ -b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ false c in DIMACS: 5057 -5058 -5059 0 c -3 does not represent an automaton state. c -( b^{2, 137}_2 ∧ b^{2, 137}_1 ∧ b^{2, 137}_0 ∧ true) c in CNF: c -b^{2, 137}_2 ∨ -b^{2, 137}_1 ∨ -b^{2, 137}_0 ∨ false c in DIMACS: -5057 -5058 -5059 0 c i = 138 c -2+1 --> -1 c ( b^{2, 138}_2 ∧ b^{2, 138}_1 ∧ -b^{2, 138}_0 ∧ p_276) -> ( b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ b^{2, 139}_0) c in CNF: c -b^{2, 138}_2 ∨ -b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ -p_276 ∨ b^{2, 139}_2 c -b^{2, 138}_2 ∨ -b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ -p_276 ∨ -b^{2, 139}_1 c -b^{2, 138}_2 ∨ -b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ -p_276 ∨ b^{2, 139}_0 c in DIMACS: -5060 -5061 5062 -276 5063 0 -5060 -5061 5062 -276 -5064 0 -5060 -5061 5062 -276 5065 0 c -1+1 --> 0 c ( b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ b^{2, 138}_0 ∧ p_276) -> (-b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ -b^{2, 139}_0) c in CNF: c -b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ -p_276 ∨ -b^{2, 139}_2 c -b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ -p_276 ∨ -b^{2, 139}_1 c -b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ -p_276 ∨ -b^{2, 139}_0 c in DIMACS: -5060 5061 -5062 -276 -5063 0 -5060 5061 -5062 -276 -5064 0 -5060 5061 -5062 -276 -5065 0 c 0+1 --> 1 c (-b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ -b^{2, 138}_0 ∧ p_276) -> (-b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ b^{2, 139}_0) c in CNF: c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ -p_276 ∨ -b^{2, 139}_2 c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ -p_276 ∨ -b^{2, 139}_1 c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ -p_276 ∨ b^{2, 139}_0 c in DIMACS: 5060 5061 5062 -276 -5063 0 5060 5061 5062 -276 -5064 0 5060 5061 5062 -276 5065 0 c 1+1 --> 2 c (-b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ b^{2, 138}_0 ∧ p_276) -> (-b^{2, 139}_2 ∧ b^{2, 139}_1 ∧ -b^{2, 139}_0) c in CNF: c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ -p_276 ∨ -b^{2, 139}_2 c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ -p_276 ∨ b^{2, 139}_1 c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ -p_276 ∨ -b^{2, 139}_0 c in DIMACS: 5060 5061 -5062 -276 -5063 0 5060 5061 -5062 -276 5064 0 5060 5061 -5062 -276 -5065 0 c 2+1 --> break c (-b^{2, 138}_2 ∧ b^{2, 138}_1 ∧ -b^{2, 138}_0 ∧ p_276) -> break c in CNF: c b^{2, 138}_2 ∨ -b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ -p_276 ∨ break c in DIMACS: 5060 -5061 5062 -276 1162 0 c 2-1 --> 1 c (-b^{2, 138}_2 ∧ b^{2, 138}_1 ∧ -b^{2, 138}_0 ∧ -p_276) -> (-b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ b^{2, 139}_0) c in CNF: c b^{2, 138}_2 ∨ -b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ p_276 ∨ -b^{2, 139}_2 c b^{2, 138}_2 ∨ -b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ p_276 ∨ -b^{2, 139}_1 c b^{2, 138}_2 ∨ -b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ p_276 ∨ b^{2, 139}_0 c in DIMACS: 5060 -5061 5062 276 -5063 0 5060 -5061 5062 276 -5064 0 5060 -5061 5062 276 5065 0 c 1-1 --> 0 c (-b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ b^{2, 138}_0 ∧ -p_276) -> (-b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ -b^{2, 139}_0) c in CNF: c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ p_276 ∨ -b^{2, 139}_2 c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ p_276 ∨ -b^{2, 139}_1 c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ p_276 ∨ -b^{2, 139}_0 c in DIMACS: 5060 5061 -5062 276 -5063 0 5060 5061 -5062 276 -5064 0 5060 5061 -5062 276 -5065 0 c 0-1 --> -1 c (-b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ -b^{2, 138}_0 ∧ -p_276) -> ( b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ b^{2, 139}_0) c in CNF: c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ p_276 ∨ b^{2, 139}_2 c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ p_276 ∨ -b^{2, 139}_1 c b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ p_276 ∨ b^{2, 139}_0 c in DIMACS: 5060 5061 5062 276 5063 0 5060 5061 5062 276 -5064 0 5060 5061 5062 276 5065 0 c -1-1 --> -2 c ( b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ b^{2, 138}_0 ∧ -p_276) -> ( b^{2, 139}_2 ∧ b^{2, 139}_1 ∧ -b^{2, 139}_0) c in CNF: c -b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ p_276 ∨ b^{2, 139}_2 c -b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ p_276 ∨ b^{2, 139}_1 c -b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ p_276 ∨ -b^{2, 139}_0 c in DIMACS: -5060 5061 -5062 276 5063 0 -5060 5061 -5062 276 5064 0 -5060 5061 -5062 276 -5065 0 c -2-1 --> break c ( b^{2, 138}_2 ∧ b^{2, 138}_1 ∧ -b^{2, 138}_0 ∧ -p_276) -> break c in CNF: c -b^{2, 138}_2 ∨ -b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ p_276 ∨ break c in DIMACS: -5060 -5061 5062 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 138}_2 ∧ -b^{2, 138}_1 ∧ -b^{2, 138}_0 ∧ true) c in CNF: c -b^{2, 138}_2 ∨ b^{2, 138}_1 ∨ b^{2, 138}_0 ∨ false c in DIMACS: -5060 5061 5062 0 c 3 does not represent an automaton state. c -(-b^{2, 138}_2 ∧ b^{2, 138}_1 ∧ b^{2, 138}_0 ∧ true) c in CNF: c b^{2, 138}_2 ∨ -b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ false c in DIMACS: 5060 -5061 -5062 0 c -3 does not represent an automaton state. c -( b^{2, 138}_2 ∧ b^{2, 138}_1 ∧ b^{2, 138}_0 ∧ true) c in CNF: c -b^{2, 138}_2 ∨ -b^{2, 138}_1 ∨ -b^{2, 138}_0 ∨ false c in DIMACS: -5060 -5061 -5062 0 c i = 139 c -2+1 --> -1 c ( b^{2, 139}_2 ∧ b^{2, 139}_1 ∧ -b^{2, 139}_0 ∧ p_278) -> ( b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ b^{2, 140}_0) c in CNF: c -b^{2, 139}_2 ∨ -b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ -p_278 ∨ b^{2, 140}_2 c -b^{2, 139}_2 ∨ -b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ -p_278 ∨ -b^{2, 140}_1 c -b^{2, 139}_2 ∨ -b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ -p_278 ∨ b^{2, 140}_0 c in DIMACS: -5063 -5064 5065 -278 5066 0 -5063 -5064 5065 -278 -5067 0 -5063 -5064 5065 -278 5068 0 c -1+1 --> 0 c ( b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ b^{2, 139}_0 ∧ p_278) -> (-b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ -b^{2, 140}_0) c in CNF: c -b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ -p_278 ∨ -b^{2, 140}_2 c -b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ -p_278 ∨ -b^{2, 140}_1 c -b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ -p_278 ∨ -b^{2, 140}_0 c in DIMACS: -5063 5064 -5065 -278 -5066 0 -5063 5064 -5065 -278 -5067 0 -5063 5064 -5065 -278 -5068 0 c 0+1 --> 1 c (-b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ -b^{2, 139}_0 ∧ p_278) -> (-b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ b^{2, 140}_0) c in CNF: c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ -p_278 ∨ -b^{2, 140}_2 c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ -p_278 ∨ -b^{2, 140}_1 c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ -p_278 ∨ b^{2, 140}_0 c in DIMACS: 5063 5064 5065 -278 -5066 0 5063 5064 5065 -278 -5067 0 5063 5064 5065 -278 5068 0 c 1+1 --> 2 c (-b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ b^{2, 139}_0 ∧ p_278) -> (-b^{2, 140}_2 ∧ b^{2, 140}_1 ∧ -b^{2, 140}_0) c in CNF: c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ -p_278 ∨ -b^{2, 140}_2 c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ -p_278 ∨ b^{2, 140}_1 c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ -p_278 ∨ -b^{2, 140}_0 c in DIMACS: 5063 5064 -5065 -278 -5066 0 5063 5064 -5065 -278 5067 0 5063 5064 -5065 -278 -5068 0 c 2+1 --> break c (-b^{2, 139}_2 ∧ b^{2, 139}_1 ∧ -b^{2, 139}_0 ∧ p_278) -> break c in CNF: c b^{2, 139}_2 ∨ -b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ -p_278 ∨ break c in DIMACS: 5063 -5064 5065 -278 1162 0 c 2-1 --> 1 c (-b^{2, 139}_2 ∧ b^{2, 139}_1 ∧ -b^{2, 139}_0 ∧ -p_278) -> (-b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ b^{2, 140}_0) c in CNF: c b^{2, 139}_2 ∨ -b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ p_278 ∨ -b^{2, 140}_2 c b^{2, 139}_2 ∨ -b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ p_278 ∨ -b^{2, 140}_1 c b^{2, 139}_2 ∨ -b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ p_278 ∨ b^{2, 140}_0 c in DIMACS: 5063 -5064 5065 278 -5066 0 5063 -5064 5065 278 -5067 0 5063 -5064 5065 278 5068 0 c 1-1 --> 0 c (-b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ b^{2, 139}_0 ∧ -p_278) -> (-b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ -b^{2, 140}_0) c in CNF: c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ p_278 ∨ -b^{2, 140}_2 c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ p_278 ∨ -b^{2, 140}_1 c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ p_278 ∨ -b^{2, 140}_0 c in DIMACS: 5063 5064 -5065 278 -5066 0 5063 5064 -5065 278 -5067 0 5063 5064 -5065 278 -5068 0 c 0-1 --> -1 c (-b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ -b^{2, 139}_0 ∧ -p_278) -> ( b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ b^{2, 140}_0) c in CNF: c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ p_278 ∨ b^{2, 140}_2 c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ p_278 ∨ -b^{2, 140}_1 c b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ p_278 ∨ b^{2, 140}_0 c in DIMACS: 5063 5064 5065 278 5066 0 5063 5064 5065 278 -5067 0 5063 5064 5065 278 5068 0 c -1-1 --> -2 c ( b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ b^{2, 139}_0 ∧ -p_278) -> ( b^{2, 140}_2 ∧ b^{2, 140}_1 ∧ -b^{2, 140}_0) c in CNF: c -b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ p_278 ∨ b^{2, 140}_2 c -b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ p_278 ∨ b^{2, 140}_1 c -b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ p_278 ∨ -b^{2, 140}_0 c in DIMACS: -5063 5064 -5065 278 5066 0 -5063 5064 -5065 278 5067 0 -5063 5064 -5065 278 -5068 0 c -2-1 --> break c ( b^{2, 139}_2 ∧ b^{2, 139}_1 ∧ -b^{2, 139}_0 ∧ -p_278) -> break c in CNF: c -b^{2, 139}_2 ∨ -b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ p_278 ∨ break c in DIMACS: -5063 -5064 5065 278 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 139}_2 ∧ -b^{2, 139}_1 ∧ -b^{2, 139}_0 ∧ true) c in CNF: c -b^{2, 139}_2 ∨ b^{2, 139}_1 ∨ b^{2, 139}_0 ∨ false c in DIMACS: -5063 5064 5065 0 c 3 does not represent an automaton state. c -(-b^{2, 139}_2 ∧ b^{2, 139}_1 ∧ b^{2, 139}_0 ∧ true) c in CNF: c b^{2, 139}_2 ∨ -b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ false c in DIMACS: 5063 -5064 -5065 0 c -3 does not represent an automaton state. c -( b^{2, 139}_2 ∧ b^{2, 139}_1 ∧ b^{2, 139}_0 ∧ true) c in CNF: c -b^{2, 139}_2 ∨ -b^{2, 139}_1 ∨ -b^{2, 139}_0 ∨ false c in DIMACS: -5063 -5064 -5065 0 c i = 140 c -2+1 --> -1 c ( b^{2, 140}_2 ∧ b^{2, 140}_1 ∧ -b^{2, 140}_0 ∧ p_280) -> ( b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ b^{2, 141}_0) c in CNF: c -b^{2, 140}_2 ∨ -b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ -p_280 ∨ b^{2, 141}_2 c -b^{2, 140}_2 ∨ -b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ -p_280 ∨ -b^{2, 141}_1 c -b^{2, 140}_2 ∨ -b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ -p_280 ∨ b^{2, 141}_0 c in DIMACS: -5066 -5067 5068 -280 5069 0 -5066 -5067 5068 -280 -5070 0 -5066 -5067 5068 -280 5071 0 c -1+1 --> 0 c ( b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ b^{2, 140}_0 ∧ p_280) -> (-b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ -b^{2, 141}_0) c in CNF: c -b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ -p_280 ∨ -b^{2, 141}_2 c -b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ -p_280 ∨ -b^{2, 141}_1 c -b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ -p_280 ∨ -b^{2, 141}_0 c in DIMACS: -5066 5067 -5068 -280 -5069 0 -5066 5067 -5068 -280 -5070 0 -5066 5067 -5068 -280 -5071 0 c 0+1 --> 1 c (-b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ -b^{2, 140}_0 ∧ p_280) -> (-b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ b^{2, 141}_0) c in CNF: c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ -p_280 ∨ -b^{2, 141}_2 c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ -p_280 ∨ -b^{2, 141}_1 c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ -p_280 ∨ b^{2, 141}_0 c in DIMACS: 5066 5067 5068 -280 -5069 0 5066 5067 5068 -280 -5070 0 5066 5067 5068 -280 5071 0 c 1+1 --> 2 c (-b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ b^{2, 140}_0 ∧ p_280) -> (-b^{2, 141}_2 ∧ b^{2, 141}_1 ∧ -b^{2, 141}_0) c in CNF: c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ -p_280 ∨ -b^{2, 141}_2 c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ -p_280 ∨ b^{2, 141}_1 c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ -p_280 ∨ -b^{2, 141}_0 c in DIMACS: 5066 5067 -5068 -280 -5069 0 5066 5067 -5068 -280 5070 0 5066 5067 -5068 -280 -5071 0 c 2+1 --> break c (-b^{2, 140}_2 ∧ b^{2, 140}_1 ∧ -b^{2, 140}_0 ∧ p_280) -> break c in CNF: c b^{2, 140}_2 ∨ -b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ -p_280 ∨ break c in DIMACS: 5066 -5067 5068 -280 1162 0 c 2-1 --> 1 c (-b^{2, 140}_2 ∧ b^{2, 140}_1 ∧ -b^{2, 140}_0 ∧ -p_280) -> (-b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ b^{2, 141}_0) c in CNF: c b^{2, 140}_2 ∨ -b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ p_280 ∨ -b^{2, 141}_2 c b^{2, 140}_2 ∨ -b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ p_280 ∨ -b^{2, 141}_1 c b^{2, 140}_2 ∨ -b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ p_280 ∨ b^{2, 141}_0 c in DIMACS: 5066 -5067 5068 280 -5069 0 5066 -5067 5068 280 -5070 0 5066 -5067 5068 280 5071 0 c 1-1 --> 0 c (-b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ b^{2, 140}_0 ∧ -p_280) -> (-b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ -b^{2, 141}_0) c in CNF: c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ p_280 ∨ -b^{2, 141}_2 c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ p_280 ∨ -b^{2, 141}_1 c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ p_280 ∨ -b^{2, 141}_0 c in DIMACS: 5066 5067 -5068 280 -5069 0 5066 5067 -5068 280 -5070 0 5066 5067 -5068 280 -5071 0 c 0-1 --> -1 c (-b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ -b^{2, 140}_0 ∧ -p_280) -> ( b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ b^{2, 141}_0) c in CNF: c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ p_280 ∨ b^{2, 141}_2 c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ p_280 ∨ -b^{2, 141}_1 c b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ p_280 ∨ b^{2, 141}_0 c in DIMACS: 5066 5067 5068 280 5069 0 5066 5067 5068 280 -5070 0 5066 5067 5068 280 5071 0 c -1-1 --> -2 c ( b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ b^{2, 140}_0 ∧ -p_280) -> ( b^{2, 141}_2 ∧ b^{2, 141}_1 ∧ -b^{2, 141}_0) c in CNF: c -b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ p_280 ∨ b^{2, 141}_2 c -b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ p_280 ∨ b^{2, 141}_1 c -b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ p_280 ∨ -b^{2, 141}_0 c in DIMACS: -5066 5067 -5068 280 5069 0 -5066 5067 -5068 280 5070 0 -5066 5067 -5068 280 -5071 0 c -2-1 --> break c ( b^{2, 140}_2 ∧ b^{2, 140}_1 ∧ -b^{2, 140}_0 ∧ -p_280) -> break c in CNF: c -b^{2, 140}_2 ∨ -b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ p_280 ∨ break c in DIMACS: -5066 -5067 5068 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 140}_2 ∧ -b^{2, 140}_1 ∧ -b^{2, 140}_0 ∧ true) c in CNF: c -b^{2, 140}_2 ∨ b^{2, 140}_1 ∨ b^{2, 140}_0 ∨ false c in DIMACS: -5066 5067 5068 0 c 3 does not represent an automaton state. c -(-b^{2, 140}_2 ∧ b^{2, 140}_1 ∧ b^{2, 140}_0 ∧ true) c in CNF: c b^{2, 140}_2 ∨ -b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ false c in DIMACS: 5066 -5067 -5068 0 c -3 does not represent an automaton state. c -( b^{2, 140}_2 ∧ b^{2, 140}_1 ∧ b^{2, 140}_0 ∧ true) c in CNF: c -b^{2, 140}_2 ∨ -b^{2, 140}_1 ∨ -b^{2, 140}_0 ∨ false c in DIMACS: -5066 -5067 -5068 0 c i = 141 c -2+1 --> -1 c ( b^{2, 141}_2 ∧ b^{2, 141}_1 ∧ -b^{2, 141}_0 ∧ p_282) -> ( b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ b^{2, 142}_0) c in CNF: c -b^{2, 141}_2 ∨ -b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ -p_282 ∨ b^{2, 142}_2 c -b^{2, 141}_2 ∨ -b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ -p_282 ∨ -b^{2, 142}_1 c -b^{2, 141}_2 ∨ -b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ -p_282 ∨ b^{2, 142}_0 c in DIMACS: -5069 -5070 5071 -282 5072 0 -5069 -5070 5071 -282 -5073 0 -5069 -5070 5071 -282 5074 0 c -1+1 --> 0 c ( b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ b^{2, 141}_0 ∧ p_282) -> (-b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ -b^{2, 142}_0) c in CNF: c -b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ -p_282 ∨ -b^{2, 142}_2 c -b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ -p_282 ∨ -b^{2, 142}_1 c -b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ -p_282 ∨ -b^{2, 142}_0 c in DIMACS: -5069 5070 -5071 -282 -5072 0 -5069 5070 -5071 -282 -5073 0 -5069 5070 -5071 -282 -5074 0 c 0+1 --> 1 c (-b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ -b^{2, 141}_0 ∧ p_282) -> (-b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ b^{2, 142}_0) c in CNF: c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ -p_282 ∨ -b^{2, 142}_2 c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ -p_282 ∨ -b^{2, 142}_1 c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ -p_282 ∨ b^{2, 142}_0 c in DIMACS: 5069 5070 5071 -282 -5072 0 5069 5070 5071 -282 -5073 0 5069 5070 5071 -282 5074 0 c 1+1 --> 2 c (-b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ b^{2, 141}_0 ∧ p_282) -> (-b^{2, 142}_2 ∧ b^{2, 142}_1 ∧ -b^{2, 142}_0) c in CNF: c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ -p_282 ∨ -b^{2, 142}_2 c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ -p_282 ∨ b^{2, 142}_1 c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ -p_282 ∨ -b^{2, 142}_0 c in DIMACS: 5069 5070 -5071 -282 -5072 0 5069 5070 -5071 -282 5073 0 5069 5070 -5071 -282 -5074 0 c 2+1 --> break c (-b^{2, 141}_2 ∧ b^{2, 141}_1 ∧ -b^{2, 141}_0 ∧ p_282) -> break c in CNF: c b^{2, 141}_2 ∨ -b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ -p_282 ∨ break c in DIMACS: 5069 -5070 5071 -282 1162 0 c 2-1 --> 1 c (-b^{2, 141}_2 ∧ b^{2, 141}_1 ∧ -b^{2, 141}_0 ∧ -p_282) -> (-b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ b^{2, 142}_0) c in CNF: c b^{2, 141}_2 ∨ -b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ p_282 ∨ -b^{2, 142}_2 c b^{2, 141}_2 ∨ -b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ p_282 ∨ -b^{2, 142}_1 c b^{2, 141}_2 ∨ -b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ p_282 ∨ b^{2, 142}_0 c in DIMACS: 5069 -5070 5071 282 -5072 0 5069 -5070 5071 282 -5073 0 5069 -5070 5071 282 5074 0 c 1-1 --> 0 c (-b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ b^{2, 141}_0 ∧ -p_282) -> (-b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ -b^{2, 142}_0) c in CNF: c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ p_282 ∨ -b^{2, 142}_2 c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ p_282 ∨ -b^{2, 142}_1 c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ p_282 ∨ -b^{2, 142}_0 c in DIMACS: 5069 5070 -5071 282 -5072 0 5069 5070 -5071 282 -5073 0 5069 5070 -5071 282 -5074 0 c 0-1 --> -1 c (-b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ -b^{2, 141}_0 ∧ -p_282) -> ( b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ b^{2, 142}_0) c in CNF: c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ p_282 ∨ b^{2, 142}_2 c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ p_282 ∨ -b^{2, 142}_1 c b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ p_282 ∨ b^{2, 142}_0 c in DIMACS: 5069 5070 5071 282 5072 0 5069 5070 5071 282 -5073 0 5069 5070 5071 282 5074 0 c -1-1 --> -2 c ( b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ b^{2, 141}_0 ∧ -p_282) -> ( b^{2, 142}_2 ∧ b^{2, 142}_1 ∧ -b^{2, 142}_0) c in CNF: c -b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ p_282 ∨ b^{2, 142}_2 c -b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ p_282 ∨ b^{2, 142}_1 c -b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ p_282 ∨ -b^{2, 142}_0 c in DIMACS: -5069 5070 -5071 282 5072 0 -5069 5070 -5071 282 5073 0 -5069 5070 -5071 282 -5074 0 c -2-1 --> break c ( b^{2, 141}_2 ∧ b^{2, 141}_1 ∧ -b^{2, 141}_0 ∧ -p_282) -> break c in CNF: c -b^{2, 141}_2 ∨ -b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ p_282 ∨ break c in DIMACS: -5069 -5070 5071 282 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 141}_2 ∧ -b^{2, 141}_1 ∧ -b^{2, 141}_0 ∧ true) c in CNF: c -b^{2, 141}_2 ∨ b^{2, 141}_1 ∨ b^{2, 141}_0 ∨ false c in DIMACS: -5069 5070 5071 0 c 3 does not represent an automaton state. c -(-b^{2, 141}_2 ∧ b^{2, 141}_1 ∧ b^{2, 141}_0 ∧ true) c in CNF: c b^{2, 141}_2 ∨ -b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ false c in DIMACS: 5069 -5070 -5071 0 c -3 does not represent an automaton state. c -( b^{2, 141}_2 ∧ b^{2, 141}_1 ∧ b^{2, 141}_0 ∧ true) c in CNF: c -b^{2, 141}_2 ∨ -b^{2, 141}_1 ∨ -b^{2, 141}_0 ∨ false c in DIMACS: -5069 -5070 -5071 0 c i = 142 c -2+1 --> -1 c ( b^{2, 142}_2 ∧ b^{2, 142}_1 ∧ -b^{2, 142}_0 ∧ p_284) -> ( b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ b^{2, 143}_0) c in CNF: c -b^{2, 142}_2 ∨ -b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ -p_284 ∨ b^{2, 143}_2 c -b^{2, 142}_2 ∨ -b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ -p_284 ∨ -b^{2, 143}_1 c -b^{2, 142}_2 ∨ -b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ -p_284 ∨ b^{2, 143}_0 c in DIMACS: -5072 -5073 5074 -284 5075 0 -5072 -5073 5074 -284 -5076 0 -5072 -5073 5074 -284 5077 0 c -1+1 --> 0 c ( b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ b^{2, 142}_0 ∧ p_284) -> (-b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ -b^{2, 143}_0) c in CNF: c -b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ -p_284 ∨ -b^{2, 143}_2 c -b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ -p_284 ∨ -b^{2, 143}_1 c -b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ -p_284 ∨ -b^{2, 143}_0 c in DIMACS: -5072 5073 -5074 -284 -5075 0 -5072 5073 -5074 -284 -5076 0 -5072 5073 -5074 -284 -5077 0 c 0+1 --> 1 c (-b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ -b^{2, 142}_0 ∧ p_284) -> (-b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ b^{2, 143}_0) c in CNF: c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ -p_284 ∨ -b^{2, 143}_2 c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ -p_284 ∨ -b^{2, 143}_1 c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ -p_284 ∨ b^{2, 143}_0 c in DIMACS: 5072 5073 5074 -284 -5075 0 5072 5073 5074 -284 -5076 0 5072 5073 5074 -284 5077 0 c 1+1 --> 2 c (-b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ b^{2, 142}_0 ∧ p_284) -> (-b^{2, 143}_2 ∧ b^{2, 143}_1 ∧ -b^{2, 143}_0) c in CNF: c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ -p_284 ∨ -b^{2, 143}_2 c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ -p_284 ∨ b^{2, 143}_1 c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ -p_284 ∨ -b^{2, 143}_0 c in DIMACS: 5072 5073 -5074 -284 -5075 0 5072 5073 -5074 -284 5076 0 5072 5073 -5074 -284 -5077 0 c 2+1 --> break c (-b^{2, 142}_2 ∧ b^{2, 142}_1 ∧ -b^{2, 142}_0 ∧ p_284) -> break c in CNF: c b^{2, 142}_2 ∨ -b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ -p_284 ∨ break c in DIMACS: 5072 -5073 5074 -284 1162 0 c 2-1 --> 1 c (-b^{2, 142}_2 ∧ b^{2, 142}_1 ∧ -b^{2, 142}_0 ∧ -p_284) -> (-b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ b^{2, 143}_0) c in CNF: c b^{2, 142}_2 ∨ -b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ p_284 ∨ -b^{2, 143}_2 c b^{2, 142}_2 ∨ -b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ p_284 ∨ -b^{2, 143}_1 c b^{2, 142}_2 ∨ -b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ p_284 ∨ b^{2, 143}_0 c in DIMACS: 5072 -5073 5074 284 -5075 0 5072 -5073 5074 284 -5076 0 5072 -5073 5074 284 5077 0 c 1-1 --> 0 c (-b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ b^{2, 142}_0 ∧ -p_284) -> (-b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ -b^{2, 143}_0) c in CNF: c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ p_284 ∨ -b^{2, 143}_2 c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ p_284 ∨ -b^{2, 143}_1 c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ p_284 ∨ -b^{2, 143}_0 c in DIMACS: 5072 5073 -5074 284 -5075 0 5072 5073 -5074 284 -5076 0 5072 5073 -5074 284 -5077 0 c 0-1 --> -1 c (-b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ -b^{2, 142}_0 ∧ -p_284) -> ( b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ b^{2, 143}_0) c in CNF: c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ p_284 ∨ b^{2, 143}_2 c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ p_284 ∨ -b^{2, 143}_1 c b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ p_284 ∨ b^{2, 143}_0 c in DIMACS: 5072 5073 5074 284 5075 0 5072 5073 5074 284 -5076 0 5072 5073 5074 284 5077 0 c -1-1 --> -2 c ( b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ b^{2, 142}_0 ∧ -p_284) -> ( b^{2, 143}_2 ∧ b^{2, 143}_1 ∧ -b^{2, 143}_0) c in CNF: c -b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ p_284 ∨ b^{2, 143}_2 c -b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ p_284 ∨ b^{2, 143}_1 c -b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ p_284 ∨ -b^{2, 143}_0 c in DIMACS: -5072 5073 -5074 284 5075 0 -5072 5073 -5074 284 5076 0 -5072 5073 -5074 284 -5077 0 c -2-1 --> break c ( b^{2, 142}_2 ∧ b^{2, 142}_1 ∧ -b^{2, 142}_0 ∧ -p_284) -> break c in CNF: c -b^{2, 142}_2 ∨ -b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ p_284 ∨ break c in DIMACS: -5072 -5073 5074 284 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 142}_2 ∧ -b^{2, 142}_1 ∧ -b^{2, 142}_0 ∧ true) c in CNF: c -b^{2, 142}_2 ∨ b^{2, 142}_1 ∨ b^{2, 142}_0 ∨ false c in DIMACS: -5072 5073 5074 0 c 3 does not represent an automaton state. c -(-b^{2, 142}_2 ∧ b^{2, 142}_1 ∧ b^{2, 142}_0 ∧ true) c in CNF: c b^{2, 142}_2 ∨ -b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ false c in DIMACS: 5072 -5073 -5074 0 c -3 does not represent an automaton state. c -( b^{2, 142}_2 ∧ b^{2, 142}_1 ∧ b^{2, 142}_0 ∧ true) c in CNF: c -b^{2, 142}_2 ∨ -b^{2, 142}_1 ∨ -b^{2, 142}_0 ∨ false c in DIMACS: -5072 -5073 -5074 0 c i = 143 c -2+1 --> -1 c ( b^{2, 143}_2 ∧ b^{2, 143}_1 ∧ -b^{2, 143}_0 ∧ p_286) -> ( b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ b^{2, 144}_0) c in CNF: c -b^{2, 143}_2 ∨ -b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ -p_286 ∨ b^{2, 144}_2 c -b^{2, 143}_2 ∨ -b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ -p_286 ∨ -b^{2, 144}_1 c -b^{2, 143}_2 ∨ -b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ -p_286 ∨ b^{2, 144}_0 c in DIMACS: -5075 -5076 5077 -286 5078 0 -5075 -5076 5077 -286 -5079 0 -5075 -5076 5077 -286 5080 0 c -1+1 --> 0 c ( b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ b^{2, 143}_0 ∧ p_286) -> (-b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ -b^{2, 144}_0) c in CNF: c -b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ -p_286 ∨ -b^{2, 144}_2 c -b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ -p_286 ∨ -b^{2, 144}_1 c -b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ -p_286 ∨ -b^{2, 144}_0 c in DIMACS: -5075 5076 -5077 -286 -5078 0 -5075 5076 -5077 -286 -5079 0 -5075 5076 -5077 -286 -5080 0 c 0+1 --> 1 c (-b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ -b^{2, 143}_0 ∧ p_286) -> (-b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ b^{2, 144}_0) c in CNF: c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ -p_286 ∨ -b^{2, 144}_2 c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ -p_286 ∨ -b^{2, 144}_1 c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ -p_286 ∨ b^{2, 144}_0 c in DIMACS: 5075 5076 5077 -286 -5078 0 5075 5076 5077 -286 -5079 0 5075 5076 5077 -286 5080 0 c 1+1 --> 2 c (-b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ b^{2, 143}_0 ∧ p_286) -> (-b^{2, 144}_2 ∧ b^{2, 144}_1 ∧ -b^{2, 144}_0) c in CNF: c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ -p_286 ∨ -b^{2, 144}_2 c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ -p_286 ∨ b^{2, 144}_1 c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ -p_286 ∨ -b^{2, 144}_0 c in DIMACS: 5075 5076 -5077 -286 -5078 0 5075 5076 -5077 -286 5079 0 5075 5076 -5077 -286 -5080 0 c 2+1 --> break c (-b^{2, 143}_2 ∧ b^{2, 143}_1 ∧ -b^{2, 143}_0 ∧ p_286) -> break c in CNF: c b^{2, 143}_2 ∨ -b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ -p_286 ∨ break c in DIMACS: 5075 -5076 5077 -286 1162 0 c 2-1 --> 1 c (-b^{2, 143}_2 ∧ b^{2, 143}_1 ∧ -b^{2, 143}_0 ∧ -p_286) -> (-b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ b^{2, 144}_0) c in CNF: c b^{2, 143}_2 ∨ -b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ p_286 ∨ -b^{2, 144}_2 c b^{2, 143}_2 ∨ -b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ p_286 ∨ -b^{2, 144}_1 c b^{2, 143}_2 ∨ -b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ p_286 ∨ b^{2, 144}_0 c in DIMACS: 5075 -5076 5077 286 -5078 0 5075 -5076 5077 286 -5079 0 5075 -5076 5077 286 5080 0 c 1-1 --> 0 c (-b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ b^{2, 143}_0 ∧ -p_286) -> (-b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ -b^{2, 144}_0) c in CNF: c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ p_286 ∨ -b^{2, 144}_2 c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ p_286 ∨ -b^{2, 144}_1 c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ p_286 ∨ -b^{2, 144}_0 c in DIMACS: 5075 5076 -5077 286 -5078 0 5075 5076 -5077 286 -5079 0 5075 5076 -5077 286 -5080 0 c 0-1 --> -1 c (-b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ -b^{2, 143}_0 ∧ -p_286) -> ( b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ b^{2, 144}_0) c in CNF: c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ p_286 ∨ b^{2, 144}_2 c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ p_286 ∨ -b^{2, 144}_1 c b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ p_286 ∨ b^{2, 144}_0 c in DIMACS: 5075 5076 5077 286 5078 0 5075 5076 5077 286 -5079 0 5075 5076 5077 286 5080 0 c -1-1 --> -2 c ( b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ b^{2, 143}_0 ∧ -p_286) -> ( b^{2, 144}_2 ∧ b^{2, 144}_1 ∧ -b^{2, 144}_0) c in CNF: c -b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ p_286 ∨ b^{2, 144}_2 c -b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ p_286 ∨ b^{2, 144}_1 c -b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ p_286 ∨ -b^{2, 144}_0 c in DIMACS: -5075 5076 -5077 286 5078 0 -5075 5076 -5077 286 5079 0 -5075 5076 -5077 286 -5080 0 c -2-1 --> break c ( b^{2, 143}_2 ∧ b^{2, 143}_1 ∧ -b^{2, 143}_0 ∧ -p_286) -> break c in CNF: c -b^{2, 143}_2 ∨ -b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ p_286 ∨ break c in DIMACS: -5075 -5076 5077 286 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 143}_2 ∧ -b^{2, 143}_1 ∧ -b^{2, 143}_0 ∧ true) c in CNF: c -b^{2, 143}_2 ∨ b^{2, 143}_1 ∨ b^{2, 143}_0 ∨ false c in DIMACS: -5075 5076 5077 0 c 3 does not represent an automaton state. c -(-b^{2, 143}_2 ∧ b^{2, 143}_1 ∧ b^{2, 143}_0 ∧ true) c in CNF: c b^{2, 143}_2 ∨ -b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ false c in DIMACS: 5075 -5076 -5077 0 c -3 does not represent an automaton state. c -( b^{2, 143}_2 ∧ b^{2, 143}_1 ∧ b^{2, 143}_0 ∧ true) c in CNF: c -b^{2, 143}_2 ∨ -b^{2, 143}_1 ∨ -b^{2, 143}_0 ∨ false c in DIMACS: -5075 -5076 -5077 0 c i = 144 c -2+1 --> -1 c ( b^{2, 144}_2 ∧ b^{2, 144}_1 ∧ -b^{2, 144}_0 ∧ p_288) -> ( b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ b^{2, 145}_0) c in CNF: c -b^{2, 144}_2 ∨ -b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ -p_288 ∨ b^{2, 145}_2 c -b^{2, 144}_2 ∨ -b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ -p_288 ∨ -b^{2, 145}_1 c -b^{2, 144}_2 ∨ -b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ -p_288 ∨ b^{2, 145}_0 c in DIMACS: -5078 -5079 5080 -288 5081 0 -5078 -5079 5080 -288 -5082 0 -5078 -5079 5080 -288 5083 0 c -1+1 --> 0 c ( b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ b^{2, 144}_0 ∧ p_288) -> (-b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ -b^{2, 145}_0) c in CNF: c -b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ -p_288 ∨ -b^{2, 145}_2 c -b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ -p_288 ∨ -b^{2, 145}_1 c -b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ -p_288 ∨ -b^{2, 145}_0 c in DIMACS: -5078 5079 -5080 -288 -5081 0 -5078 5079 -5080 -288 -5082 0 -5078 5079 -5080 -288 -5083 0 c 0+1 --> 1 c (-b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ -b^{2, 144}_0 ∧ p_288) -> (-b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ b^{2, 145}_0) c in CNF: c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ -p_288 ∨ -b^{2, 145}_2 c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ -p_288 ∨ -b^{2, 145}_1 c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ -p_288 ∨ b^{2, 145}_0 c in DIMACS: 5078 5079 5080 -288 -5081 0 5078 5079 5080 -288 -5082 0 5078 5079 5080 -288 5083 0 c 1+1 --> 2 c (-b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ b^{2, 144}_0 ∧ p_288) -> (-b^{2, 145}_2 ∧ b^{2, 145}_1 ∧ -b^{2, 145}_0) c in CNF: c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ -p_288 ∨ -b^{2, 145}_2 c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ -p_288 ∨ b^{2, 145}_1 c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ -p_288 ∨ -b^{2, 145}_0 c in DIMACS: 5078 5079 -5080 -288 -5081 0 5078 5079 -5080 -288 5082 0 5078 5079 -5080 -288 -5083 0 c 2+1 --> break c (-b^{2, 144}_2 ∧ b^{2, 144}_1 ∧ -b^{2, 144}_0 ∧ p_288) -> break c in CNF: c b^{2, 144}_2 ∨ -b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ -p_288 ∨ break c in DIMACS: 5078 -5079 5080 -288 1162 0 c 2-1 --> 1 c (-b^{2, 144}_2 ∧ b^{2, 144}_1 ∧ -b^{2, 144}_0 ∧ -p_288) -> (-b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ b^{2, 145}_0) c in CNF: c b^{2, 144}_2 ∨ -b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ p_288 ∨ -b^{2, 145}_2 c b^{2, 144}_2 ∨ -b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ p_288 ∨ -b^{2, 145}_1 c b^{2, 144}_2 ∨ -b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ p_288 ∨ b^{2, 145}_0 c in DIMACS: 5078 -5079 5080 288 -5081 0 5078 -5079 5080 288 -5082 0 5078 -5079 5080 288 5083 0 c 1-1 --> 0 c (-b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ b^{2, 144}_0 ∧ -p_288) -> (-b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ -b^{2, 145}_0) c in CNF: c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ p_288 ∨ -b^{2, 145}_2 c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ p_288 ∨ -b^{2, 145}_1 c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ p_288 ∨ -b^{2, 145}_0 c in DIMACS: 5078 5079 -5080 288 -5081 0 5078 5079 -5080 288 -5082 0 5078 5079 -5080 288 -5083 0 c 0-1 --> -1 c (-b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ -b^{2, 144}_0 ∧ -p_288) -> ( b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ b^{2, 145}_0) c in CNF: c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ p_288 ∨ b^{2, 145}_2 c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ p_288 ∨ -b^{2, 145}_1 c b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ p_288 ∨ b^{2, 145}_0 c in DIMACS: 5078 5079 5080 288 5081 0 5078 5079 5080 288 -5082 0 5078 5079 5080 288 5083 0 c -1-1 --> -2 c ( b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ b^{2, 144}_0 ∧ -p_288) -> ( b^{2, 145}_2 ∧ b^{2, 145}_1 ∧ -b^{2, 145}_0) c in CNF: c -b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ p_288 ∨ b^{2, 145}_2 c -b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ p_288 ∨ b^{2, 145}_1 c -b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ p_288 ∨ -b^{2, 145}_0 c in DIMACS: -5078 5079 -5080 288 5081 0 -5078 5079 -5080 288 5082 0 -5078 5079 -5080 288 -5083 0 c -2-1 --> break c ( b^{2, 144}_2 ∧ b^{2, 144}_1 ∧ -b^{2, 144}_0 ∧ -p_288) -> break c in CNF: c -b^{2, 144}_2 ∨ -b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ p_288 ∨ break c in DIMACS: -5078 -5079 5080 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 144}_2 ∧ -b^{2, 144}_1 ∧ -b^{2, 144}_0 ∧ true) c in CNF: c -b^{2, 144}_2 ∨ b^{2, 144}_1 ∨ b^{2, 144}_0 ∨ false c in DIMACS: -5078 5079 5080 0 c 3 does not represent an automaton state. c -(-b^{2, 144}_2 ∧ b^{2, 144}_1 ∧ b^{2, 144}_0 ∧ true) c in CNF: c b^{2, 144}_2 ∨ -b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ false c in DIMACS: 5078 -5079 -5080 0 c -3 does not represent an automaton state. c -( b^{2, 144}_2 ∧ b^{2, 144}_1 ∧ b^{2, 144}_0 ∧ true) c in CNF: c -b^{2, 144}_2 ∨ -b^{2, 144}_1 ∨ -b^{2, 144}_0 ∨ false c in DIMACS: -5078 -5079 -5080 0 c i = 145 c -2+1 --> -1 c ( b^{2, 145}_2 ∧ b^{2, 145}_1 ∧ -b^{2, 145}_0 ∧ p_290) -> ( b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ b^{2, 146}_0) c in CNF: c -b^{2, 145}_2 ∨ -b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ -p_290 ∨ b^{2, 146}_2 c -b^{2, 145}_2 ∨ -b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ -p_290 ∨ -b^{2, 146}_1 c -b^{2, 145}_2 ∨ -b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ -p_290 ∨ b^{2, 146}_0 c in DIMACS: -5081 -5082 5083 -290 5084 0 -5081 -5082 5083 -290 -5085 0 -5081 -5082 5083 -290 5086 0 c -1+1 --> 0 c ( b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ b^{2, 145}_0 ∧ p_290) -> (-b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ -b^{2, 146}_0) c in CNF: c -b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ -p_290 ∨ -b^{2, 146}_2 c -b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ -p_290 ∨ -b^{2, 146}_1 c -b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ -p_290 ∨ -b^{2, 146}_0 c in DIMACS: -5081 5082 -5083 -290 -5084 0 -5081 5082 -5083 -290 -5085 0 -5081 5082 -5083 -290 -5086 0 c 0+1 --> 1 c (-b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ -b^{2, 145}_0 ∧ p_290) -> (-b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ b^{2, 146}_0) c in CNF: c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ -p_290 ∨ -b^{2, 146}_2 c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ -p_290 ∨ -b^{2, 146}_1 c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ -p_290 ∨ b^{2, 146}_0 c in DIMACS: 5081 5082 5083 -290 -5084 0 5081 5082 5083 -290 -5085 0 5081 5082 5083 -290 5086 0 c 1+1 --> 2 c (-b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ b^{2, 145}_0 ∧ p_290) -> (-b^{2, 146}_2 ∧ b^{2, 146}_1 ∧ -b^{2, 146}_0) c in CNF: c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ -p_290 ∨ -b^{2, 146}_2 c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ -p_290 ∨ b^{2, 146}_1 c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ -p_290 ∨ -b^{2, 146}_0 c in DIMACS: 5081 5082 -5083 -290 -5084 0 5081 5082 -5083 -290 5085 0 5081 5082 -5083 -290 -5086 0 c 2+1 --> break c (-b^{2, 145}_2 ∧ b^{2, 145}_1 ∧ -b^{2, 145}_0 ∧ p_290) -> break c in CNF: c b^{2, 145}_2 ∨ -b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ -p_290 ∨ break c in DIMACS: 5081 -5082 5083 -290 1162 0 c 2-1 --> 1 c (-b^{2, 145}_2 ∧ b^{2, 145}_1 ∧ -b^{2, 145}_0 ∧ -p_290) -> (-b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ b^{2, 146}_0) c in CNF: c b^{2, 145}_2 ∨ -b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ p_290 ∨ -b^{2, 146}_2 c b^{2, 145}_2 ∨ -b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ p_290 ∨ -b^{2, 146}_1 c b^{2, 145}_2 ∨ -b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ p_290 ∨ b^{2, 146}_0 c in DIMACS: 5081 -5082 5083 290 -5084 0 5081 -5082 5083 290 -5085 0 5081 -5082 5083 290 5086 0 c 1-1 --> 0 c (-b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ b^{2, 145}_0 ∧ -p_290) -> (-b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ -b^{2, 146}_0) c in CNF: c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ p_290 ∨ -b^{2, 146}_2 c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ p_290 ∨ -b^{2, 146}_1 c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ p_290 ∨ -b^{2, 146}_0 c in DIMACS: 5081 5082 -5083 290 -5084 0 5081 5082 -5083 290 -5085 0 5081 5082 -5083 290 -5086 0 c 0-1 --> -1 c (-b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ -b^{2, 145}_0 ∧ -p_290) -> ( b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ b^{2, 146}_0) c in CNF: c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ p_290 ∨ b^{2, 146}_2 c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ p_290 ∨ -b^{2, 146}_1 c b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ p_290 ∨ b^{2, 146}_0 c in DIMACS: 5081 5082 5083 290 5084 0 5081 5082 5083 290 -5085 0 5081 5082 5083 290 5086 0 c -1-1 --> -2 c ( b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ b^{2, 145}_0 ∧ -p_290) -> ( b^{2, 146}_2 ∧ b^{2, 146}_1 ∧ -b^{2, 146}_0) c in CNF: c -b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ p_290 ∨ b^{2, 146}_2 c -b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ p_290 ∨ b^{2, 146}_1 c -b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ p_290 ∨ -b^{2, 146}_0 c in DIMACS: -5081 5082 -5083 290 5084 0 -5081 5082 -5083 290 5085 0 -5081 5082 -5083 290 -5086 0 c -2-1 --> break c ( b^{2, 145}_2 ∧ b^{2, 145}_1 ∧ -b^{2, 145}_0 ∧ -p_290) -> break c in CNF: c -b^{2, 145}_2 ∨ -b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ p_290 ∨ break c in DIMACS: -5081 -5082 5083 290 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 145}_2 ∧ -b^{2, 145}_1 ∧ -b^{2, 145}_0 ∧ true) c in CNF: c -b^{2, 145}_2 ∨ b^{2, 145}_1 ∨ b^{2, 145}_0 ∨ false c in DIMACS: -5081 5082 5083 0 c 3 does not represent an automaton state. c -(-b^{2, 145}_2 ∧ b^{2, 145}_1 ∧ b^{2, 145}_0 ∧ true) c in CNF: c b^{2, 145}_2 ∨ -b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ false c in DIMACS: 5081 -5082 -5083 0 c -3 does not represent an automaton state. c -( b^{2, 145}_2 ∧ b^{2, 145}_1 ∧ b^{2, 145}_0 ∧ true) c in CNF: c -b^{2, 145}_2 ∨ -b^{2, 145}_1 ∨ -b^{2, 145}_0 ∨ false c in DIMACS: -5081 -5082 -5083 0 c i = 146 c -2+1 --> -1 c ( b^{2, 146}_2 ∧ b^{2, 146}_1 ∧ -b^{2, 146}_0 ∧ p_292) -> ( b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ b^{2, 147}_0) c in CNF: c -b^{2, 146}_2 ∨ -b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ -p_292 ∨ b^{2, 147}_2 c -b^{2, 146}_2 ∨ -b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ -p_292 ∨ -b^{2, 147}_1 c -b^{2, 146}_2 ∨ -b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ -p_292 ∨ b^{2, 147}_0 c in DIMACS: -5084 -5085 5086 -292 5087 0 -5084 -5085 5086 -292 -5088 0 -5084 -5085 5086 -292 5089 0 c -1+1 --> 0 c ( b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ b^{2, 146}_0 ∧ p_292) -> (-b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ -b^{2, 147}_0) c in CNF: c -b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ -p_292 ∨ -b^{2, 147}_2 c -b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ -p_292 ∨ -b^{2, 147}_1 c -b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ -p_292 ∨ -b^{2, 147}_0 c in DIMACS: -5084 5085 -5086 -292 -5087 0 -5084 5085 -5086 -292 -5088 0 -5084 5085 -5086 -292 -5089 0 c 0+1 --> 1 c (-b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ -b^{2, 146}_0 ∧ p_292) -> (-b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ b^{2, 147}_0) c in CNF: c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ -p_292 ∨ -b^{2, 147}_2 c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ -p_292 ∨ -b^{2, 147}_1 c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ -p_292 ∨ b^{2, 147}_0 c in DIMACS: 5084 5085 5086 -292 -5087 0 5084 5085 5086 -292 -5088 0 5084 5085 5086 -292 5089 0 c 1+1 --> 2 c (-b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ b^{2, 146}_0 ∧ p_292) -> (-b^{2, 147}_2 ∧ b^{2, 147}_1 ∧ -b^{2, 147}_0) c in CNF: c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ -p_292 ∨ -b^{2, 147}_2 c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ -p_292 ∨ b^{2, 147}_1 c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ -p_292 ∨ -b^{2, 147}_0 c in DIMACS: 5084 5085 -5086 -292 -5087 0 5084 5085 -5086 -292 5088 0 5084 5085 -5086 -292 -5089 0 c 2+1 --> break c (-b^{2, 146}_2 ∧ b^{2, 146}_1 ∧ -b^{2, 146}_0 ∧ p_292) -> break c in CNF: c b^{2, 146}_2 ∨ -b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ -p_292 ∨ break c in DIMACS: 5084 -5085 5086 -292 1162 0 c 2-1 --> 1 c (-b^{2, 146}_2 ∧ b^{2, 146}_1 ∧ -b^{2, 146}_0 ∧ -p_292) -> (-b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ b^{2, 147}_0) c in CNF: c b^{2, 146}_2 ∨ -b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ p_292 ∨ -b^{2, 147}_2 c b^{2, 146}_2 ∨ -b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ p_292 ∨ -b^{2, 147}_1 c b^{2, 146}_2 ∨ -b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ p_292 ∨ b^{2, 147}_0 c in DIMACS: 5084 -5085 5086 292 -5087 0 5084 -5085 5086 292 -5088 0 5084 -5085 5086 292 5089 0 c 1-1 --> 0 c (-b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ b^{2, 146}_0 ∧ -p_292) -> (-b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ -b^{2, 147}_0) c in CNF: c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ p_292 ∨ -b^{2, 147}_2 c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ p_292 ∨ -b^{2, 147}_1 c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ p_292 ∨ -b^{2, 147}_0 c in DIMACS: 5084 5085 -5086 292 -5087 0 5084 5085 -5086 292 -5088 0 5084 5085 -5086 292 -5089 0 c 0-1 --> -1 c (-b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ -b^{2, 146}_0 ∧ -p_292) -> ( b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ b^{2, 147}_0) c in CNF: c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ p_292 ∨ b^{2, 147}_2 c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ p_292 ∨ -b^{2, 147}_1 c b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ p_292 ∨ b^{2, 147}_0 c in DIMACS: 5084 5085 5086 292 5087 0 5084 5085 5086 292 -5088 0 5084 5085 5086 292 5089 0 c -1-1 --> -2 c ( b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ b^{2, 146}_0 ∧ -p_292) -> ( b^{2, 147}_2 ∧ b^{2, 147}_1 ∧ -b^{2, 147}_0) c in CNF: c -b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ p_292 ∨ b^{2, 147}_2 c -b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ p_292 ∨ b^{2, 147}_1 c -b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ p_292 ∨ -b^{2, 147}_0 c in DIMACS: -5084 5085 -5086 292 5087 0 -5084 5085 -5086 292 5088 0 -5084 5085 -5086 292 -5089 0 c -2-1 --> break c ( b^{2, 146}_2 ∧ b^{2, 146}_1 ∧ -b^{2, 146}_0 ∧ -p_292) -> break c in CNF: c -b^{2, 146}_2 ∨ -b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ p_292 ∨ break c in DIMACS: -5084 -5085 5086 292 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 146}_2 ∧ -b^{2, 146}_1 ∧ -b^{2, 146}_0 ∧ true) c in CNF: c -b^{2, 146}_2 ∨ b^{2, 146}_1 ∨ b^{2, 146}_0 ∨ false c in DIMACS: -5084 5085 5086 0 c 3 does not represent an automaton state. c -(-b^{2, 146}_2 ∧ b^{2, 146}_1 ∧ b^{2, 146}_0 ∧ true) c in CNF: c b^{2, 146}_2 ∨ -b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ false c in DIMACS: 5084 -5085 -5086 0 c -3 does not represent an automaton state. c -( b^{2, 146}_2 ∧ b^{2, 146}_1 ∧ b^{2, 146}_0 ∧ true) c in CNF: c -b^{2, 146}_2 ∨ -b^{2, 146}_1 ∨ -b^{2, 146}_0 ∨ false c in DIMACS: -5084 -5085 -5086 0 c i = 147 c -2+1 --> -1 c ( b^{2, 147}_2 ∧ b^{2, 147}_1 ∧ -b^{2, 147}_0 ∧ p_294) -> ( b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ b^{2, 148}_0) c in CNF: c -b^{2, 147}_2 ∨ -b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ -p_294 ∨ b^{2, 148}_2 c -b^{2, 147}_2 ∨ -b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ -p_294 ∨ -b^{2, 148}_1 c -b^{2, 147}_2 ∨ -b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ -p_294 ∨ b^{2, 148}_0 c in DIMACS: -5087 -5088 5089 -294 5090 0 -5087 -5088 5089 -294 -5091 0 -5087 -5088 5089 -294 5092 0 c -1+1 --> 0 c ( b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ b^{2, 147}_0 ∧ p_294) -> (-b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ -b^{2, 148}_0) c in CNF: c -b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ -p_294 ∨ -b^{2, 148}_2 c -b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ -p_294 ∨ -b^{2, 148}_1 c -b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ -p_294 ∨ -b^{2, 148}_0 c in DIMACS: -5087 5088 -5089 -294 -5090 0 -5087 5088 -5089 -294 -5091 0 -5087 5088 -5089 -294 -5092 0 c 0+1 --> 1 c (-b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ -b^{2, 147}_0 ∧ p_294) -> (-b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ b^{2, 148}_0) c in CNF: c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ -p_294 ∨ -b^{2, 148}_2 c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ -p_294 ∨ -b^{2, 148}_1 c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ -p_294 ∨ b^{2, 148}_0 c in DIMACS: 5087 5088 5089 -294 -5090 0 5087 5088 5089 -294 -5091 0 5087 5088 5089 -294 5092 0 c 1+1 --> 2 c (-b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ b^{2, 147}_0 ∧ p_294) -> (-b^{2, 148}_2 ∧ b^{2, 148}_1 ∧ -b^{2, 148}_0) c in CNF: c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ -p_294 ∨ -b^{2, 148}_2 c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ -p_294 ∨ b^{2, 148}_1 c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ -p_294 ∨ -b^{2, 148}_0 c in DIMACS: 5087 5088 -5089 -294 -5090 0 5087 5088 -5089 -294 5091 0 5087 5088 -5089 -294 -5092 0 c 2+1 --> break c (-b^{2, 147}_2 ∧ b^{2, 147}_1 ∧ -b^{2, 147}_0 ∧ p_294) -> break c in CNF: c b^{2, 147}_2 ∨ -b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ -p_294 ∨ break c in DIMACS: 5087 -5088 5089 -294 1162 0 c 2-1 --> 1 c (-b^{2, 147}_2 ∧ b^{2, 147}_1 ∧ -b^{2, 147}_0 ∧ -p_294) -> (-b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ b^{2, 148}_0) c in CNF: c b^{2, 147}_2 ∨ -b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ p_294 ∨ -b^{2, 148}_2 c b^{2, 147}_2 ∨ -b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ p_294 ∨ -b^{2, 148}_1 c b^{2, 147}_2 ∨ -b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ p_294 ∨ b^{2, 148}_0 c in DIMACS: 5087 -5088 5089 294 -5090 0 5087 -5088 5089 294 -5091 0 5087 -5088 5089 294 5092 0 c 1-1 --> 0 c (-b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ b^{2, 147}_0 ∧ -p_294) -> (-b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ -b^{2, 148}_0) c in CNF: c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ p_294 ∨ -b^{2, 148}_2 c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ p_294 ∨ -b^{2, 148}_1 c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ p_294 ∨ -b^{2, 148}_0 c in DIMACS: 5087 5088 -5089 294 -5090 0 5087 5088 -5089 294 -5091 0 5087 5088 -5089 294 -5092 0 c 0-1 --> -1 c (-b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ -b^{2, 147}_0 ∧ -p_294) -> ( b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ b^{2, 148}_0) c in CNF: c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ p_294 ∨ b^{2, 148}_2 c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ p_294 ∨ -b^{2, 148}_1 c b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ p_294 ∨ b^{2, 148}_0 c in DIMACS: 5087 5088 5089 294 5090 0 5087 5088 5089 294 -5091 0 5087 5088 5089 294 5092 0 c -1-1 --> -2 c ( b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ b^{2, 147}_0 ∧ -p_294) -> ( b^{2, 148}_2 ∧ b^{2, 148}_1 ∧ -b^{2, 148}_0) c in CNF: c -b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ p_294 ∨ b^{2, 148}_2 c -b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ p_294 ∨ b^{2, 148}_1 c -b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ p_294 ∨ -b^{2, 148}_0 c in DIMACS: -5087 5088 -5089 294 5090 0 -5087 5088 -5089 294 5091 0 -5087 5088 -5089 294 -5092 0 c -2-1 --> break c ( b^{2, 147}_2 ∧ b^{2, 147}_1 ∧ -b^{2, 147}_0 ∧ -p_294) -> break c in CNF: c -b^{2, 147}_2 ∨ -b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ p_294 ∨ break c in DIMACS: -5087 -5088 5089 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 147}_2 ∧ -b^{2, 147}_1 ∧ -b^{2, 147}_0 ∧ true) c in CNF: c -b^{2, 147}_2 ∨ b^{2, 147}_1 ∨ b^{2, 147}_0 ∨ false c in DIMACS: -5087 5088 5089 0 c 3 does not represent an automaton state. c -(-b^{2, 147}_2 ∧ b^{2, 147}_1 ∧ b^{2, 147}_0 ∧ true) c in CNF: c b^{2, 147}_2 ∨ -b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ false c in DIMACS: 5087 -5088 -5089 0 c -3 does not represent an automaton state. c -( b^{2, 147}_2 ∧ b^{2, 147}_1 ∧ b^{2, 147}_0 ∧ true) c in CNF: c -b^{2, 147}_2 ∨ -b^{2, 147}_1 ∨ -b^{2, 147}_0 ∨ false c in DIMACS: -5087 -5088 -5089 0 c i = 148 c -2+1 --> -1 c ( b^{2, 148}_2 ∧ b^{2, 148}_1 ∧ -b^{2, 148}_0 ∧ p_296) -> ( b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ b^{2, 149}_0) c in CNF: c -b^{2, 148}_2 ∨ -b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ -p_296 ∨ b^{2, 149}_2 c -b^{2, 148}_2 ∨ -b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ -p_296 ∨ -b^{2, 149}_1 c -b^{2, 148}_2 ∨ -b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ -p_296 ∨ b^{2, 149}_0 c in DIMACS: -5090 -5091 5092 -296 5093 0 -5090 -5091 5092 -296 -5094 0 -5090 -5091 5092 -296 5095 0 c -1+1 --> 0 c ( b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ b^{2, 148}_0 ∧ p_296) -> (-b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ -b^{2, 149}_0) c in CNF: c -b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ -p_296 ∨ -b^{2, 149}_2 c -b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ -p_296 ∨ -b^{2, 149}_1 c -b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ -p_296 ∨ -b^{2, 149}_0 c in DIMACS: -5090 5091 -5092 -296 -5093 0 -5090 5091 -5092 -296 -5094 0 -5090 5091 -5092 -296 -5095 0 c 0+1 --> 1 c (-b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ -b^{2, 148}_0 ∧ p_296) -> (-b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ b^{2, 149}_0) c in CNF: c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ -p_296 ∨ -b^{2, 149}_2 c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ -p_296 ∨ -b^{2, 149}_1 c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ -p_296 ∨ b^{2, 149}_0 c in DIMACS: 5090 5091 5092 -296 -5093 0 5090 5091 5092 -296 -5094 0 5090 5091 5092 -296 5095 0 c 1+1 --> 2 c (-b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ b^{2, 148}_0 ∧ p_296) -> (-b^{2, 149}_2 ∧ b^{2, 149}_1 ∧ -b^{2, 149}_0) c in CNF: c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ -p_296 ∨ -b^{2, 149}_2 c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ -p_296 ∨ b^{2, 149}_1 c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ -p_296 ∨ -b^{2, 149}_0 c in DIMACS: 5090 5091 -5092 -296 -5093 0 5090 5091 -5092 -296 5094 0 5090 5091 -5092 -296 -5095 0 c 2+1 --> break c (-b^{2, 148}_2 ∧ b^{2, 148}_1 ∧ -b^{2, 148}_0 ∧ p_296) -> break c in CNF: c b^{2, 148}_2 ∨ -b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ -p_296 ∨ break c in DIMACS: 5090 -5091 5092 -296 1162 0 c 2-1 --> 1 c (-b^{2, 148}_2 ∧ b^{2, 148}_1 ∧ -b^{2, 148}_0 ∧ -p_296) -> (-b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ b^{2, 149}_0) c in CNF: c b^{2, 148}_2 ∨ -b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ p_296 ∨ -b^{2, 149}_2 c b^{2, 148}_2 ∨ -b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ p_296 ∨ -b^{2, 149}_1 c b^{2, 148}_2 ∨ -b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ p_296 ∨ b^{2, 149}_0 c in DIMACS: 5090 -5091 5092 296 -5093 0 5090 -5091 5092 296 -5094 0 5090 -5091 5092 296 5095 0 c 1-1 --> 0 c (-b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ b^{2, 148}_0 ∧ -p_296) -> (-b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ -b^{2, 149}_0) c in CNF: c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ p_296 ∨ -b^{2, 149}_2 c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ p_296 ∨ -b^{2, 149}_1 c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ p_296 ∨ -b^{2, 149}_0 c in DIMACS: 5090 5091 -5092 296 -5093 0 5090 5091 -5092 296 -5094 0 5090 5091 -5092 296 -5095 0 c 0-1 --> -1 c (-b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ -b^{2, 148}_0 ∧ -p_296) -> ( b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ b^{2, 149}_0) c in CNF: c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ p_296 ∨ b^{2, 149}_2 c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ p_296 ∨ -b^{2, 149}_1 c b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ p_296 ∨ b^{2, 149}_0 c in DIMACS: 5090 5091 5092 296 5093 0 5090 5091 5092 296 -5094 0 5090 5091 5092 296 5095 0 c -1-1 --> -2 c ( b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ b^{2, 148}_0 ∧ -p_296) -> ( b^{2, 149}_2 ∧ b^{2, 149}_1 ∧ -b^{2, 149}_0) c in CNF: c -b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ p_296 ∨ b^{2, 149}_2 c -b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ p_296 ∨ b^{2, 149}_1 c -b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ p_296 ∨ -b^{2, 149}_0 c in DIMACS: -5090 5091 -5092 296 5093 0 -5090 5091 -5092 296 5094 0 -5090 5091 -5092 296 -5095 0 c -2-1 --> break c ( b^{2, 148}_2 ∧ b^{2, 148}_1 ∧ -b^{2, 148}_0 ∧ -p_296) -> break c in CNF: c -b^{2, 148}_2 ∨ -b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ p_296 ∨ break c in DIMACS: -5090 -5091 5092 296 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 148}_2 ∧ -b^{2, 148}_1 ∧ -b^{2, 148}_0 ∧ true) c in CNF: c -b^{2, 148}_2 ∨ b^{2, 148}_1 ∨ b^{2, 148}_0 ∨ false c in DIMACS: -5090 5091 5092 0 c 3 does not represent an automaton state. c -(-b^{2, 148}_2 ∧ b^{2, 148}_1 ∧ b^{2, 148}_0 ∧ true) c in CNF: c b^{2, 148}_2 ∨ -b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ false c in DIMACS: 5090 -5091 -5092 0 c -3 does not represent an automaton state. c -( b^{2, 148}_2 ∧ b^{2, 148}_1 ∧ b^{2, 148}_0 ∧ true) c in CNF: c -b^{2, 148}_2 ∨ -b^{2, 148}_1 ∨ -b^{2, 148}_0 ∨ false c in DIMACS: -5090 -5091 -5092 0 c i = 149 c -2+1 --> -1 c ( b^{2, 149}_2 ∧ b^{2, 149}_1 ∧ -b^{2, 149}_0 ∧ p_298) -> ( b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ b^{2, 150}_0) c in CNF: c -b^{2, 149}_2 ∨ -b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ -p_298 ∨ b^{2, 150}_2 c -b^{2, 149}_2 ∨ -b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ -p_298 ∨ -b^{2, 150}_1 c -b^{2, 149}_2 ∨ -b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ -p_298 ∨ b^{2, 150}_0 c in DIMACS: -5093 -5094 5095 -298 5096 0 -5093 -5094 5095 -298 -5097 0 -5093 -5094 5095 -298 5098 0 c -1+1 --> 0 c ( b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ b^{2, 149}_0 ∧ p_298) -> (-b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ -b^{2, 150}_0) c in CNF: c -b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ -p_298 ∨ -b^{2, 150}_2 c -b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ -p_298 ∨ -b^{2, 150}_1 c -b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ -p_298 ∨ -b^{2, 150}_0 c in DIMACS: -5093 5094 -5095 -298 -5096 0 -5093 5094 -5095 -298 -5097 0 -5093 5094 -5095 -298 -5098 0 c 0+1 --> 1 c (-b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ -b^{2, 149}_0 ∧ p_298) -> (-b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ b^{2, 150}_0) c in CNF: c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ -p_298 ∨ -b^{2, 150}_2 c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ -p_298 ∨ -b^{2, 150}_1 c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ -p_298 ∨ b^{2, 150}_0 c in DIMACS: 5093 5094 5095 -298 -5096 0 5093 5094 5095 -298 -5097 0 5093 5094 5095 -298 5098 0 c 1+1 --> 2 c (-b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ b^{2, 149}_0 ∧ p_298) -> (-b^{2, 150}_2 ∧ b^{2, 150}_1 ∧ -b^{2, 150}_0) c in CNF: c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ -p_298 ∨ -b^{2, 150}_2 c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ -p_298 ∨ b^{2, 150}_1 c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ -p_298 ∨ -b^{2, 150}_0 c in DIMACS: 5093 5094 -5095 -298 -5096 0 5093 5094 -5095 -298 5097 0 5093 5094 -5095 -298 -5098 0 c 2+1 --> break c (-b^{2, 149}_2 ∧ b^{2, 149}_1 ∧ -b^{2, 149}_0 ∧ p_298) -> break c in CNF: c b^{2, 149}_2 ∨ -b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ -p_298 ∨ break c in DIMACS: 5093 -5094 5095 -298 1162 0 c 2-1 --> 1 c (-b^{2, 149}_2 ∧ b^{2, 149}_1 ∧ -b^{2, 149}_0 ∧ -p_298) -> (-b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ b^{2, 150}_0) c in CNF: c b^{2, 149}_2 ∨ -b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ p_298 ∨ -b^{2, 150}_2 c b^{2, 149}_2 ∨ -b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ p_298 ∨ -b^{2, 150}_1 c b^{2, 149}_2 ∨ -b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ p_298 ∨ b^{2, 150}_0 c in DIMACS: 5093 -5094 5095 298 -5096 0 5093 -5094 5095 298 -5097 0 5093 -5094 5095 298 5098 0 c 1-1 --> 0 c (-b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ b^{2, 149}_0 ∧ -p_298) -> (-b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ -b^{2, 150}_0) c in CNF: c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ p_298 ∨ -b^{2, 150}_2 c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ p_298 ∨ -b^{2, 150}_1 c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ p_298 ∨ -b^{2, 150}_0 c in DIMACS: 5093 5094 -5095 298 -5096 0 5093 5094 -5095 298 -5097 0 5093 5094 -5095 298 -5098 0 c 0-1 --> -1 c (-b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ -b^{2, 149}_0 ∧ -p_298) -> ( b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ b^{2, 150}_0) c in CNF: c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ p_298 ∨ b^{2, 150}_2 c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ p_298 ∨ -b^{2, 150}_1 c b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ p_298 ∨ b^{2, 150}_0 c in DIMACS: 5093 5094 5095 298 5096 0 5093 5094 5095 298 -5097 0 5093 5094 5095 298 5098 0 c -1-1 --> -2 c ( b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ b^{2, 149}_0 ∧ -p_298) -> ( b^{2, 150}_2 ∧ b^{2, 150}_1 ∧ -b^{2, 150}_0) c in CNF: c -b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ p_298 ∨ b^{2, 150}_2 c -b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ p_298 ∨ b^{2, 150}_1 c -b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ p_298 ∨ -b^{2, 150}_0 c in DIMACS: -5093 5094 -5095 298 5096 0 -5093 5094 -5095 298 5097 0 -5093 5094 -5095 298 -5098 0 c -2-1 --> break c ( b^{2, 149}_2 ∧ b^{2, 149}_1 ∧ -b^{2, 149}_0 ∧ -p_298) -> break c in CNF: c -b^{2, 149}_2 ∨ -b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ p_298 ∨ break c in DIMACS: -5093 -5094 5095 298 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 149}_2 ∧ -b^{2, 149}_1 ∧ -b^{2, 149}_0 ∧ true) c in CNF: c -b^{2, 149}_2 ∨ b^{2, 149}_1 ∨ b^{2, 149}_0 ∨ false c in DIMACS: -5093 5094 5095 0 c 3 does not represent an automaton state. c -(-b^{2, 149}_2 ∧ b^{2, 149}_1 ∧ b^{2, 149}_0 ∧ true) c in CNF: c b^{2, 149}_2 ∨ -b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ false c in DIMACS: 5093 -5094 -5095 0 c -3 does not represent an automaton state. c -( b^{2, 149}_2 ∧ b^{2, 149}_1 ∧ b^{2, 149}_0 ∧ true) c in CNF: c -b^{2, 149}_2 ∨ -b^{2, 149}_1 ∨ -b^{2, 149}_0 ∨ false c in DIMACS: -5093 -5094 -5095 0 c i = 150 c -2+1 --> -1 c ( b^{2, 150}_2 ∧ b^{2, 150}_1 ∧ -b^{2, 150}_0 ∧ p_300) -> ( b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ b^{2, 151}_0) c in CNF: c -b^{2, 150}_2 ∨ -b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ -p_300 ∨ b^{2, 151}_2 c -b^{2, 150}_2 ∨ -b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ -p_300 ∨ -b^{2, 151}_1 c -b^{2, 150}_2 ∨ -b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ -p_300 ∨ b^{2, 151}_0 c in DIMACS: -5096 -5097 5098 -300 5099 0 -5096 -5097 5098 -300 -5100 0 -5096 -5097 5098 -300 5101 0 c -1+1 --> 0 c ( b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ b^{2, 150}_0 ∧ p_300) -> (-b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ -b^{2, 151}_0) c in CNF: c -b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ -p_300 ∨ -b^{2, 151}_2 c -b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ -p_300 ∨ -b^{2, 151}_1 c -b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ -p_300 ∨ -b^{2, 151}_0 c in DIMACS: -5096 5097 -5098 -300 -5099 0 -5096 5097 -5098 -300 -5100 0 -5096 5097 -5098 -300 -5101 0 c 0+1 --> 1 c (-b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ -b^{2, 150}_0 ∧ p_300) -> (-b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ b^{2, 151}_0) c in CNF: c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ -p_300 ∨ -b^{2, 151}_2 c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ -p_300 ∨ -b^{2, 151}_1 c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ -p_300 ∨ b^{2, 151}_0 c in DIMACS: 5096 5097 5098 -300 -5099 0 5096 5097 5098 -300 -5100 0 5096 5097 5098 -300 5101 0 c 1+1 --> 2 c (-b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ b^{2, 150}_0 ∧ p_300) -> (-b^{2, 151}_2 ∧ b^{2, 151}_1 ∧ -b^{2, 151}_0) c in CNF: c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ -p_300 ∨ -b^{2, 151}_2 c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ -p_300 ∨ b^{2, 151}_1 c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ -p_300 ∨ -b^{2, 151}_0 c in DIMACS: 5096 5097 -5098 -300 -5099 0 5096 5097 -5098 -300 5100 0 5096 5097 -5098 -300 -5101 0 c 2+1 --> break c (-b^{2, 150}_2 ∧ b^{2, 150}_1 ∧ -b^{2, 150}_0 ∧ p_300) -> break c in CNF: c b^{2, 150}_2 ∨ -b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ -p_300 ∨ break c in DIMACS: 5096 -5097 5098 -300 1162 0 c 2-1 --> 1 c (-b^{2, 150}_2 ∧ b^{2, 150}_1 ∧ -b^{2, 150}_0 ∧ -p_300) -> (-b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ b^{2, 151}_0) c in CNF: c b^{2, 150}_2 ∨ -b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ p_300 ∨ -b^{2, 151}_2 c b^{2, 150}_2 ∨ -b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ p_300 ∨ -b^{2, 151}_1 c b^{2, 150}_2 ∨ -b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ p_300 ∨ b^{2, 151}_0 c in DIMACS: 5096 -5097 5098 300 -5099 0 5096 -5097 5098 300 -5100 0 5096 -5097 5098 300 5101 0 c 1-1 --> 0 c (-b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ b^{2, 150}_0 ∧ -p_300) -> (-b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ -b^{2, 151}_0) c in CNF: c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ p_300 ∨ -b^{2, 151}_2 c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ p_300 ∨ -b^{2, 151}_1 c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ p_300 ∨ -b^{2, 151}_0 c in DIMACS: 5096 5097 -5098 300 -5099 0 5096 5097 -5098 300 -5100 0 5096 5097 -5098 300 -5101 0 c 0-1 --> -1 c (-b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ -b^{2, 150}_0 ∧ -p_300) -> ( b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ b^{2, 151}_0) c in CNF: c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ p_300 ∨ b^{2, 151}_2 c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ p_300 ∨ -b^{2, 151}_1 c b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ p_300 ∨ b^{2, 151}_0 c in DIMACS: 5096 5097 5098 300 5099 0 5096 5097 5098 300 -5100 0 5096 5097 5098 300 5101 0 c -1-1 --> -2 c ( b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ b^{2, 150}_0 ∧ -p_300) -> ( b^{2, 151}_2 ∧ b^{2, 151}_1 ∧ -b^{2, 151}_0) c in CNF: c -b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ p_300 ∨ b^{2, 151}_2 c -b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ p_300 ∨ b^{2, 151}_1 c -b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ p_300 ∨ -b^{2, 151}_0 c in DIMACS: -5096 5097 -5098 300 5099 0 -5096 5097 -5098 300 5100 0 -5096 5097 -5098 300 -5101 0 c -2-1 --> break c ( b^{2, 150}_2 ∧ b^{2, 150}_1 ∧ -b^{2, 150}_0 ∧ -p_300) -> break c in CNF: c -b^{2, 150}_2 ∨ -b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ p_300 ∨ break c in DIMACS: -5096 -5097 5098 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 150}_2 ∧ -b^{2, 150}_1 ∧ -b^{2, 150}_0 ∧ true) c in CNF: c -b^{2, 150}_2 ∨ b^{2, 150}_1 ∨ b^{2, 150}_0 ∨ false c in DIMACS: -5096 5097 5098 0 c 3 does not represent an automaton state. c -(-b^{2, 150}_2 ∧ b^{2, 150}_1 ∧ b^{2, 150}_0 ∧ true) c in CNF: c b^{2, 150}_2 ∨ -b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ false c in DIMACS: 5096 -5097 -5098 0 c -3 does not represent an automaton state. c -( b^{2, 150}_2 ∧ b^{2, 150}_1 ∧ b^{2, 150}_0 ∧ true) c in CNF: c -b^{2, 150}_2 ∨ -b^{2, 150}_1 ∨ -b^{2, 150}_0 ∨ false c in DIMACS: -5096 -5097 -5098 0 c i = 151 c -2+1 --> -1 c ( b^{2, 151}_2 ∧ b^{2, 151}_1 ∧ -b^{2, 151}_0 ∧ p_302) -> ( b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ b^{2, 152}_0) c in CNF: c -b^{2, 151}_2 ∨ -b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ -p_302 ∨ b^{2, 152}_2 c -b^{2, 151}_2 ∨ -b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ -p_302 ∨ -b^{2, 152}_1 c -b^{2, 151}_2 ∨ -b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ -p_302 ∨ b^{2, 152}_0 c in DIMACS: -5099 -5100 5101 -302 5102 0 -5099 -5100 5101 -302 -5103 0 -5099 -5100 5101 -302 5104 0 c -1+1 --> 0 c ( b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ b^{2, 151}_0 ∧ p_302) -> (-b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ -b^{2, 152}_0) c in CNF: c -b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ -p_302 ∨ -b^{2, 152}_2 c -b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ -p_302 ∨ -b^{2, 152}_1 c -b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ -p_302 ∨ -b^{2, 152}_0 c in DIMACS: -5099 5100 -5101 -302 -5102 0 -5099 5100 -5101 -302 -5103 0 -5099 5100 -5101 -302 -5104 0 c 0+1 --> 1 c (-b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ -b^{2, 151}_0 ∧ p_302) -> (-b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ b^{2, 152}_0) c in CNF: c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ -p_302 ∨ -b^{2, 152}_2 c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ -p_302 ∨ -b^{2, 152}_1 c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ -p_302 ∨ b^{2, 152}_0 c in DIMACS: 5099 5100 5101 -302 -5102 0 5099 5100 5101 -302 -5103 0 5099 5100 5101 -302 5104 0 c 1+1 --> 2 c (-b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ b^{2, 151}_0 ∧ p_302) -> (-b^{2, 152}_2 ∧ b^{2, 152}_1 ∧ -b^{2, 152}_0) c in CNF: c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ -p_302 ∨ -b^{2, 152}_2 c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ -p_302 ∨ b^{2, 152}_1 c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ -p_302 ∨ -b^{2, 152}_0 c in DIMACS: 5099 5100 -5101 -302 -5102 0 5099 5100 -5101 -302 5103 0 5099 5100 -5101 -302 -5104 0 c 2+1 --> break c (-b^{2, 151}_2 ∧ b^{2, 151}_1 ∧ -b^{2, 151}_0 ∧ p_302) -> break c in CNF: c b^{2, 151}_2 ∨ -b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ -p_302 ∨ break c in DIMACS: 5099 -5100 5101 -302 1162 0 c 2-1 --> 1 c (-b^{2, 151}_2 ∧ b^{2, 151}_1 ∧ -b^{2, 151}_0 ∧ -p_302) -> (-b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ b^{2, 152}_0) c in CNF: c b^{2, 151}_2 ∨ -b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ p_302 ∨ -b^{2, 152}_2 c b^{2, 151}_2 ∨ -b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ p_302 ∨ -b^{2, 152}_1 c b^{2, 151}_2 ∨ -b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ p_302 ∨ b^{2, 152}_0 c in DIMACS: 5099 -5100 5101 302 -5102 0 5099 -5100 5101 302 -5103 0 5099 -5100 5101 302 5104 0 c 1-1 --> 0 c (-b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ b^{2, 151}_0 ∧ -p_302) -> (-b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ -b^{2, 152}_0) c in CNF: c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ p_302 ∨ -b^{2, 152}_2 c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ p_302 ∨ -b^{2, 152}_1 c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ p_302 ∨ -b^{2, 152}_0 c in DIMACS: 5099 5100 -5101 302 -5102 0 5099 5100 -5101 302 -5103 0 5099 5100 -5101 302 -5104 0 c 0-1 --> -1 c (-b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ -b^{2, 151}_0 ∧ -p_302) -> ( b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ b^{2, 152}_0) c in CNF: c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ p_302 ∨ b^{2, 152}_2 c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ p_302 ∨ -b^{2, 152}_1 c b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ p_302 ∨ b^{2, 152}_0 c in DIMACS: 5099 5100 5101 302 5102 0 5099 5100 5101 302 -5103 0 5099 5100 5101 302 5104 0 c -1-1 --> -2 c ( b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ b^{2, 151}_0 ∧ -p_302) -> ( b^{2, 152}_2 ∧ b^{2, 152}_1 ∧ -b^{2, 152}_0) c in CNF: c -b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ p_302 ∨ b^{2, 152}_2 c -b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ p_302 ∨ b^{2, 152}_1 c -b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ p_302 ∨ -b^{2, 152}_0 c in DIMACS: -5099 5100 -5101 302 5102 0 -5099 5100 -5101 302 5103 0 -5099 5100 -5101 302 -5104 0 c -2-1 --> break c ( b^{2, 151}_2 ∧ b^{2, 151}_1 ∧ -b^{2, 151}_0 ∧ -p_302) -> break c in CNF: c -b^{2, 151}_2 ∨ -b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ p_302 ∨ break c in DIMACS: -5099 -5100 5101 302 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 151}_2 ∧ -b^{2, 151}_1 ∧ -b^{2, 151}_0 ∧ true) c in CNF: c -b^{2, 151}_2 ∨ b^{2, 151}_1 ∨ b^{2, 151}_0 ∨ false c in DIMACS: -5099 5100 5101 0 c 3 does not represent an automaton state. c -(-b^{2, 151}_2 ∧ b^{2, 151}_1 ∧ b^{2, 151}_0 ∧ true) c in CNF: c b^{2, 151}_2 ∨ -b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ false c in DIMACS: 5099 -5100 -5101 0 c -3 does not represent an automaton state. c -( b^{2, 151}_2 ∧ b^{2, 151}_1 ∧ b^{2, 151}_0 ∧ true) c in CNF: c -b^{2, 151}_2 ∨ -b^{2, 151}_1 ∨ -b^{2, 151}_0 ∨ false c in DIMACS: -5099 -5100 -5101 0 c i = 152 c -2+1 --> -1 c ( b^{2, 152}_2 ∧ b^{2, 152}_1 ∧ -b^{2, 152}_0 ∧ p_304) -> ( b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ b^{2, 153}_0) c in CNF: c -b^{2, 152}_2 ∨ -b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ -p_304 ∨ b^{2, 153}_2 c -b^{2, 152}_2 ∨ -b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ -p_304 ∨ -b^{2, 153}_1 c -b^{2, 152}_2 ∨ -b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ -p_304 ∨ b^{2, 153}_0 c in DIMACS: -5102 -5103 5104 -304 5105 0 -5102 -5103 5104 -304 -5106 0 -5102 -5103 5104 -304 5107 0 c -1+1 --> 0 c ( b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ b^{2, 152}_0 ∧ p_304) -> (-b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ -b^{2, 153}_0) c in CNF: c -b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ -p_304 ∨ -b^{2, 153}_2 c -b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ -p_304 ∨ -b^{2, 153}_1 c -b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ -p_304 ∨ -b^{2, 153}_0 c in DIMACS: -5102 5103 -5104 -304 -5105 0 -5102 5103 -5104 -304 -5106 0 -5102 5103 -5104 -304 -5107 0 c 0+1 --> 1 c (-b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ -b^{2, 152}_0 ∧ p_304) -> (-b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ b^{2, 153}_0) c in CNF: c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ -p_304 ∨ -b^{2, 153}_2 c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ -p_304 ∨ -b^{2, 153}_1 c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ -p_304 ∨ b^{2, 153}_0 c in DIMACS: 5102 5103 5104 -304 -5105 0 5102 5103 5104 -304 -5106 0 5102 5103 5104 -304 5107 0 c 1+1 --> 2 c (-b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ b^{2, 152}_0 ∧ p_304) -> (-b^{2, 153}_2 ∧ b^{2, 153}_1 ∧ -b^{2, 153}_0) c in CNF: c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ -p_304 ∨ -b^{2, 153}_2 c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ -p_304 ∨ b^{2, 153}_1 c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ -p_304 ∨ -b^{2, 153}_0 c in DIMACS: 5102 5103 -5104 -304 -5105 0 5102 5103 -5104 -304 5106 0 5102 5103 -5104 -304 -5107 0 c 2+1 --> break c (-b^{2, 152}_2 ∧ b^{2, 152}_1 ∧ -b^{2, 152}_0 ∧ p_304) -> break c in CNF: c b^{2, 152}_2 ∨ -b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ -p_304 ∨ break c in DIMACS: 5102 -5103 5104 -304 1162 0 c 2-1 --> 1 c (-b^{2, 152}_2 ∧ b^{2, 152}_1 ∧ -b^{2, 152}_0 ∧ -p_304) -> (-b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ b^{2, 153}_0) c in CNF: c b^{2, 152}_2 ∨ -b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ p_304 ∨ -b^{2, 153}_2 c b^{2, 152}_2 ∨ -b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ p_304 ∨ -b^{2, 153}_1 c b^{2, 152}_2 ∨ -b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ p_304 ∨ b^{2, 153}_0 c in DIMACS: 5102 -5103 5104 304 -5105 0 5102 -5103 5104 304 -5106 0 5102 -5103 5104 304 5107 0 c 1-1 --> 0 c (-b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ b^{2, 152}_0 ∧ -p_304) -> (-b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ -b^{2, 153}_0) c in CNF: c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ p_304 ∨ -b^{2, 153}_2 c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ p_304 ∨ -b^{2, 153}_1 c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ p_304 ∨ -b^{2, 153}_0 c in DIMACS: 5102 5103 -5104 304 -5105 0 5102 5103 -5104 304 -5106 0 5102 5103 -5104 304 -5107 0 c 0-1 --> -1 c (-b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ -b^{2, 152}_0 ∧ -p_304) -> ( b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ b^{2, 153}_0) c in CNF: c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ p_304 ∨ b^{2, 153}_2 c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ p_304 ∨ -b^{2, 153}_1 c b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ p_304 ∨ b^{2, 153}_0 c in DIMACS: 5102 5103 5104 304 5105 0 5102 5103 5104 304 -5106 0 5102 5103 5104 304 5107 0 c -1-1 --> -2 c ( b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ b^{2, 152}_0 ∧ -p_304) -> ( b^{2, 153}_2 ∧ b^{2, 153}_1 ∧ -b^{2, 153}_0) c in CNF: c -b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ p_304 ∨ b^{2, 153}_2 c -b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ p_304 ∨ b^{2, 153}_1 c -b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ p_304 ∨ -b^{2, 153}_0 c in DIMACS: -5102 5103 -5104 304 5105 0 -5102 5103 -5104 304 5106 0 -5102 5103 -5104 304 -5107 0 c -2-1 --> break c ( b^{2, 152}_2 ∧ b^{2, 152}_1 ∧ -b^{2, 152}_0 ∧ -p_304) -> break c in CNF: c -b^{2, 152}_2 ∨ -b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ p_304 ∨ break c in DIMACS: -5102 -5103 5104 304 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 152}_2 ∧ -b^{2, 152}_1 ∧ -b^{2, 152}_0 ∧ true) c in CNF: c -b^{2, 152}_2 ∨ b^{2, 152}_1 ∨ b^{2, 152}_0 ∨ false c in DIMACS: -5102 5103 5104 0 c 3 does not represent an automaton state. c -(-b^{2, 152}_2 ∧ b^{2, 152}_1 ∧ b^{2, 152}_0 ∧ true) c in CNF: c b^{2, 152}_2 ∨ -b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ false c in DIMACS: 5102 -5103 -5104 0 c -3 does not represent an automaton state. c -( b^{2, 152}_2 ∧ b^{2, 152}_1 ∧ b^{2, 152}_0 ∧ true) c in CNF: c -b^{2, 152}_2 ∨ -b^{2, 152}_1 ∨ -b^{2, 152}_0 ∨ false c in DIMACS: -5102 -5103 -5104 0 c i = 153 c -2+1 --> -1 c ( b^{2, 153}_2 ∧ b^{2, 153}_1 ∧ -b^{2, 153}_0 ∧ p_306) -> ( b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ b^{2, 154}_0) c in CNF: c -b^{2, 153}_2 ∨ -b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ -p_306 ∨ b^{2, 154}_2 c -b^{2, 153}_2 ∨ -b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ -p_306 ∨ -b^{2, 154}_1 c -b^{2, 153}_2 ∨ -b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ -p_306 ∨ b^{2, 154}_0 c in DIMACS: -5105 -5106 5107 -306 5108 0 -5105 -5106 5107 -306 -5109 0 -5105 -5106 5107 -306 5110 0 c -1+1 --> 0 c ( b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ b^{2, 153}_0 ∧ p_306) -> (-b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ -b^{2, 154}_0) c in CNF: c -b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ -p_306 ∨ -b^{2, 154}_2 c -b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ -p_306 ∨ -b^{2, 154}_1 c -b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ -p_306 ∨ -b^{2, 154}_0 c in DIMACS: -5105 5106 -5107 -306 -5108 0 -5105 5106 -5107 -306 -5109 0 -5105 5106 -5107 -306 -5110 0 c 0+1 --> 1 c (-b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ -b^{2, 153}_0 ∧ p_306) -> (-b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ b^{2, 154}_0) c in CNF: c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ -p_306 ∨ -b^{2, 154}_2 c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ -p_306 ∨ -b^{2, 154}_1 c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ -p_306 ∨ b^{2, 154}_0 c in DIMACS: 5105 5106 5107 -306 -5108 0 5105 5106 5107 -306 -5109 0 5105 5106 5107 -306 5110 0 c 1+1 --> 2 c (-b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ b^{2, 153}_0 ∧ p_306) -> (-b^{2, 154}_2 ∧ b^{2, 154}_1 ∧ -b^{2, 154}_0) c in CNF: c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ -p_306 ∨ -b^{2, 154}_2 c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ -p_306 ∨ b^{2, 154}_1 c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ -p_306 ∨ -b^{2, 154}_0 c in DIMACS: 5105 5106 -5107 -306 -5108 0 5105 5106 -5107 -306 5109 0 5105 5106 -5107 -306 -5110 0 c 2+1 --> break c (-b^{2, 153}_2 ∧ b^{2, 153}_1 ∧ -b^{2, 153}_0 ∧ p_306) -> break c in CNF: c b^{2, 153}_2 ∨ -b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ -p_306 ∨ break c in DIMACS: 5105 -5106 5107 -306 1162 0 c 2-1 --> 1 c (-b^{2, 153}_2 ∧ b^{2, 153}_1 ∧ -b^{2, 153}_0 ∧ -p_306) -> (-b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ b^{2, 154}_0) c in CNF: c b^{2, 153}_2 ∨ -b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ p_306 ∨ -b^{2, 154}_2 c b^{2, 153}_2 ∨ -b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ p_306 ∨ -b^{2, 154}_1 c b^{2, 153}_2 ∨ -b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ p_306 ∨ b^{2, 154}_0 c in DIMACS: 5105 -5106 5107 306 -5108 0 5105 -5106 5107 306 -5109 0 5105 -5106 5107 306 5110 0 c 1-1 --> 0 c (-b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ b^{2, 153}_0 ∧ -p_306) -> (-b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ -b^{2, 154}_0) c in CNF: c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ p_306 ∨ -b^{2, 154}_2 c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ p_306 ∨ -b^{2, 154}_1 c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ p_306 ∨ -b^{2, 154}_0 c in DIMACS: 5105 5106 -5107 306 -5108 0 5105 5106 -5107 306 -5109 0 5105 5106 -5107 306 -5110 0 c 0-1 --> -1 c (-b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ -b^{2, 153}_0 ∧ -p_306) -> ( b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ b^{2, 154}_0) c in CNF: c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ p_306 ∨ b^{2, 154}_2 c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ p_306 ∨ -b^{2, 154}_1 c b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ p_306 ∨ b^{2, 154}_0 c in DIMACS: 5105 5106 5107 306 5108 0 5105 5106 5107 306 -5109 0 5105 5106 5107 306 5110 0 c -1-1 --> -2 c ( b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ b^{2, 153}_0 ∧ -p_306) -> ( b^{2, 154}_2 ∧ b^{2, 154}_1 ∧ -b^{2, 154}_0) c in CNF: c -b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ p_306 ∨ b^{2, 154}_2 c -b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ p_306 ∨ b^{2, 154}_1 c -b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ p_306 ∨ -b^{2, 154}_0 c in DIMACS: -5105 5106 -5107 306 5108 0 -5105 5106 -5107 306 5109 0 -5105 5106 -5107 306 -5110 0 c -2-1 --> break c ( b^{2, 153}_2 ∧ b^{2, 153}_1 ∧ -b^{2, 153}_0 ∧ -p_306) -> break c in CNF: c -b^{2, 153}_2 ∨ -b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ p_306 ∨ break c in DIMACS: -5105 -5106 5107 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 153}_2 ∧ -b^{2, 153}_1 ∧ -b^{2, 153}_0 ∧ true) c in CNF: c -b^{2, 153}_2 ∨ b^{2, 153}_1 ∨ b^{2, 153}_0 ∨ false c in DIMACS: -5105 5106 5107 0 c 3 does not represent an automaton state. c -(-b^{2, 153}_2 ∧ b^{2, 153}_1 ∧ b^{2, 153}_0 ∧ true) c in CNF: c b^{2, 153}_2 ∨ -b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ false c in DIMACS: 5105 -5106 -5107 0 c -3 does not represent an automaton state. c -( b^{2, 153}_2 ∧ b^{2, 153}_1 ∧ b^{2, 153}_0 ∧ true) c in CNF: c -b^{2, 153}_2 ∨ -b^{2, 153}_1 ∨ -b^{2, 153}_0 ∨ false c in DIMACS: -5105 -5106 -5107 0 c i = 154 c -2+1 --> -1 c ( b^{2, 154}_2 ∧ b^{2, 154}_1 ∧ -b^{2, 154}_0 ∧ p_308) -> ( b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ b^{2, 155}_0) c in CNF: c -b^{2, 154}_2 ∨ -b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ -p_308 ∨ b^{2, 155}_2 c -b^{2, 154}_2 ∨ -b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ -p_308 ∨ -b^{2, 155}_1 c -b^{2, 154}_2 ∨ -b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ -p_308 ∨ b^{2, 155}_0 c in DIMACS: -5108 -5109 5110 -308 5111 0 -5108 -5109 5110 -308 -5112 0 -5108 -5109 5110 -308 5113 0 c -1+1 --> 0 c ( b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ b^{2, 154}_0 ∧ p_308) -> (-b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ -b^{2, 155}_0) c in CNF: c -b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ -p_308 ∨ -b^{2, 155}_2 c -b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ -p_308 ∨ -b^{2, 155}_1 c -b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ -p_308 ∨ -b^{2, 155}_0 c in DIMACS: -5108 5109 -5110 -308 -5111 0 -5108 5109 -5110 -308 -5112 0 -5108 5109 -5110 -308 -5113 0 c 0+1 --> 1 c (-b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ -b^{2, 154}_0 ∧ p_308) -> (-b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ b^{2, 155}_0) c in CNF: c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ -p_308 ∨ -b^{2, 155}_2 c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ -p_308 ∨ -b^{2, 155}_1 c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ -p_308 ∨ b^{2, 155}_0 c in DIMACS: 5108 5109 5110 -308 -5111 0 5108 5109 5110 -308 -5112 0 5108 5109 5110 -308 5113 0 c 1+1 --> 2 c (-b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ b^{2, 154}_0 ∧ p_308) -> (-b^{2, 155}_2 ∧ b^{2, 155}_1 ∧ -b^{2, 155}_0) c in CNF: c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ -p_308 ∨ -b^{2, 155}_2 c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ -p_308 ∨ b^{2, 155}_1 c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ -p_308 ∨ -b^{2, 155}_0 c in DIMACS: 5108 5109 -5110 -308 -5111 0 5108 5109 -5110 -308 5112 0 5108 5109 -5110 -308 -5113 0 c 2+1 --> break c (-b^{2, 154}_2 ∧ b^{2, 154}_1 ∧ -b^{2, 154}_0 ∧ p_308) -> break c in CNF: c b^{2, 154}_2 ∨ -b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ -p_308 ∨ break c in DIMACS: 5108 -5109 5110 -308 1162 0 c 2-1 --> 1 c (-b^{2, 154}_2 ∧ b^{2, 154}_1 ∧ -b^{2, 154}_0 ∧ -p_308) -> (-b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ b^{2, 155}_0) c in CNF: c b^{2, 154}_2 ∨ -b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ p_308 ∨ -b^{2, 155}_2 c b^{2, 154}_2 ∨ -b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ p_308 ∨ -b^{2, 155}_1 c b^{2, 154}_2 ∨ -b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ p_308 ∨ b^{2, 155}_0 c in DIMACS: 5108 -5109 5110 308 -5111 0 5108 -5109 5110 308 -5112 0 5108 -5109 5110 308 5113 0 c 1-1 --> 0 c (-b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ b^{2, 154}_0 ∧ -p_308) -> (-b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ -b^{2, 155}_0) c in CNF: c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ p_308 ∨ -b^{2, 155}_2 c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ p_308 ∨ -b^{2, 155}_1 c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ p_308 ∨ -b^{2, 155}_0 c in DIMACS: 5108 5109 -5110 308 -5111 0 5108 5109 -5110 308 -5112 0 5108 5109 -5110 308 -5113 0 c 0-1 --> -1 c (-b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ -b^{2, 154}_0 ∧ -p_308) -> ( b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ b^{2, 155}_0) c in CNF: c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ p_308 ∨ b^{2, 155}_2 c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ p_308 ∨ -b^{2, 155}_1 c b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ p_308 ∨ b^{2, 155}_0 c in DIMACS: 5108 5109 5110 308 5111 0 5108 5109 5110 308 -5112 0 5108 5109 5110 308 5113 0 c -1-1 --> -2 c ( b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ b^{2, 154}_0 ∧ -p_308) -> ( b^{2, 155}_2 ∧ b^{2, 155}_1 ∧ -b^{2, 155}_0) c in CNF: c -b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ p_308 ∨ b^{2, 155}_2 c -b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ p_308 ∨ b^{2, 155}_1 c -b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ p_308 ∨ -b^{2, 155}_0 c in DIMACS: -5108 5109 -5110 308 5111 0 -5108 5109 -5110 308 5112 0 -5108 5109 -5110 308 -5113 0 c -2-1 --> break c ( b^{2, 154}_2 ∧ b^{2, 154}_1 ∧ -b^{2, 154}_0 ∧ -p_308) -> break c in CNF: c -b^{2, 154}_2 ∨ -b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ p_308 ∨ break c in DIMACS: -5108 -5109 5110 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 154}_2 ∧ -b^{2, 154}_1 ∧ -b^{2, 154}_0 ∧ true) c in CNF: c -b^{2, 154}_2 ∨ b^{2, 154}_1 ∨ b^{2, 154}_0 ∨ false c in DIMACS: -5108 5109 5110 0 c 3 does not represent an automaton state. c -(-b^{2, 154}_2 ∧ b^{2, 154}_1 ∧ b^{2, 154}_0 ∧ true) c in CNF: c b^{2, 154}_2 ∨ -b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ false c in DIMACS: 5108 -5109 -5110 0 c -3 does not represent an automaton state. c -( b^{2, 154}_2 ∧ b^{2, 154}_1 ∧ b^{2, 154}_0 ∧ true) c in CNF: c -b^{2, 154}_2 ∨ -b^{2, 154}_1 ∨ -b^{2, 154}_0 ∨ false c in DIMACS: -5108 -5109 -5110 0 c i = 155 c -2+1 --> -1 c ( b^{2, 155}_2 ∧ b^{2, 155}_1 ∧ -b^{2, 155}_0 ∧ p_310) -> ( b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ b^{2, 156}_0) c in CNF: c -b^{2, 155}_2 ∨ -b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ -p_310 ∨ b^{2, 156}_2 c -b^{2, 155}_2 ∨ -b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ -p_310 ∨ -b^{2, 156}_1 c -b^{2, 155}_2 ∨ -b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ -p_310 ∨ b^{2, 156}_0 c in DIMACS: -5111 -5112 5113 -310 5114 0 -5111 -5112 5113 -310 -5115 0 -5111 -5112 5113 -310 5116 0 c -1+1 --> 0 c ( b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ b^{2, 155}_0 ∧ p_310) -> (-b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ -b^{2, 156}_0) c in CNF: c -b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ -p_310 ∨ -b^{2, 156}_2 c -b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ -p_310 ∨ -b^{2, 156}_1 c -b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ -p_310 ∨ -b^{2, 156}_0 c in DIMACS: -5111 5112 -5113 -310 -5114 0 -5111 5112 -5113 -310 -5115 0 -5111 5112 -5113 -310 -5116 0 c 0+1 --> 1 c (-b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ -b^{2, 155}_0 ∧ p_310) -> (-b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ b^{2, 156}_0) c in CNF: c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ -p_310 ∨ -b^{2, 156}_2 c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ -p_310 ∨ -b^{2, 156}_1 c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ -p_310 ∨ b^{2, 156}_0 c in DIMACS: 5111 5112 5113 -310 -5114 0 5111 5112 5113 -310 -5115 0 5111 5112 5113 -310 5116 0 c 1+1 --> 2 c (-b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ b^{2, 155}_0 ∧ p_310) -> (-b^{2, 156}_2 ∧ b^{2, 156}_1 ∧ -b^{2, 156}_0) c in CNF: c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ -p_310 ∨ -b^{2, 156}_2 c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ -p_310 ∨ b^{2, 156}_1 c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ -p_310 ∨ -b^{2, 156}_0 c in DIMACS: 5111 5112 -5113 -310 -5114 0 5111 5112 -5113 -310 5115 0 5111 5112 -5113 -310 -5116 0 c 2+1 --> break c (-b^{2, 155}_2 ∧ b^{2, 155}_1 ∧ -b^{2, 155}_0 ∧ p_310) -> break c in CNF: c b^{2, 155}_2 ∨ -b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ -p_310 ∨ break c in DIMACS: 5111 -5112 5113 -310 1162 0 c 2-1 --> 1 c (-b^{2, 155}_2 ∧ b^{2, 155}_1 ∧ -b^{2, 155}_0 ∧ -p_310) -> (-b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ b^{2, 156}_0) c in CNF: c b^{2, 155}_2 ∨ -b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ p_310 ∨ -b^{2, 156}_2 c b^{2, 155}_2 ∨ -b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ p_310 ∨ -b^{2, 156}_1 c b^{2, 155}_2 ∨ -b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ p_310 ∨ b^{2, 156}_0 c in DIMACS: 5111 -5112 5113 310 -5114 0 5111 -5112 5113 310 -5115 0 5111 -5112 5113 310 5116 0 c 1-1 --> 0 c (-b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ b^{2, 155}_0 ∧ -p_310) -> (-b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ -b^{2, 156}_0) c in CNF: c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ p_310 ∨ -b^{2, 156}_2 c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ p_310 ∨ -b^{2, 156}_1 c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ p_310 ∨ -b^{2, 156}_0 c in DIMACS: 5111 5112 -5113 310 -5114 0 5111 5112 -5113 310 -5115 0 5111 5112 -5113 310 -5116 0 c 0-1 --> -1 c (-b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ -b^{2, 155}_0 ∧ -p_310) -> ( b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ b^{2, 156}_0) c in CNF: c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ p_310 ∨ b^{2, 156}_2 c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ p_310 ∨ -b^{2, 156}_1 c b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ p_310 ∨ b^{2, 156}_0 c in DIMACS: 5111 5112 5113 310 5114 0 5111 5112 5113 310 -5115 0 5111 5112 5113 310 5116 0 c -1-1 --> -2 c ( b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ b^{2, 155}_0 ∧ -p_310) -> ( b^{2, 156}_2 ∧ b^{2, 156}_1 ∧ -b^{2, 156}_0) c in CNF: c -b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ p_310 ∨ b^{2, 156}_2 c -b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ p_310 ∨ b^{2, 156}_1 c -b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ p_310 ∨ -b^{2, 156}_0 c in DIMACS: -5111 5112 -5113 310 5114 0 -5111 5112 -5113 310 5115 0 -5111 5112 -5113 310 -5116 0 c -2-1 --> break c ( b^{2, 155}_2 ∧ b^{2, 155}_1 ∧ -b^{2, 155}_0 ∧ -p_310) -> break c in CNF: c -b^{2, 155}_2 ∨ -b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ p_310 ∨ break c in DIMACS: -5111 -5112 5113 310 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 155}_2 ∧ -b^{2, 155}_1 ∧ -b^{2, 155}_0 ∧ true) c in CNF: c -b^{2, 155}_2 ∨ b^{2, 155}_1 ∨ b^{2, 155}_0 ∨ false c in DIMACS: -5111 5112 5113 0 c 3 does not represent an automaton state. c -(-b^{2, 155}_2 ∧ b^{2, 155}_1 ∧ b^{2, 155}_0 ∧ true) c in CNF: c b^{2, 155}_2 ∨ -b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ false c in DIMACS: 5111 -5112 -5113 0 c -3 does not represent an automaton state. c -( b^{2, 155}_2 ∧ b^{2, 155}_1 ∧ b^{2, 155}_0 ∧ true) c in CNF: c -b^{2, 155}_2 ∨ -b^{2, 155}_1 ∨ -b^{2, 155}_0 ∨ false c in DIMACS: -5111 -5112 -5113 0 c i = 156 c -2+1 --> -1 c ( b^{2, 156}_2 ∧ b^{2, 156}_1 ∧ -b^{2, 156}_0 ∧ p_312) -> ( b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ b^{2, 157}_0) c in CNF: c -b^{2, 156}_2 ∨ -b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ -p_312 ∨ b^{2, 157}_2 c -b^{2, 156}_2 ∨ -b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ -p_312 ∨ -b^{2, 157}_1 c -b^{2, 156}_2 ∨ -b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ -p_312 ∨ b^{2, 157}_0 c in DIMACS: -5114 -5115 5116 -312 5117 0 -5114 -5115 5116 -312 -5118 0 -5114 -5115 5116 -312 5119 0 c -1+1 --> 0 c ( b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ b^{2, 156}_0 ∧ p_312) -> (-b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ -b^{2, 157}_0) c in CNF: c -b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ -p_312 ∨ -b^{2, 157}_2 c -b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ -p_312 ∨ -b^{2, 157}_1 c -b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ -p_312 ∨ -b^{2, 157}_0 c in DIMACS: -5114 5115 -5116 -312 -5117 0 -5114 5115 -5116 -312 -5118 0 -5114 5115 -5116 -312 -5119 0 c 0+1 --> 1 c (-b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ -b^{2, 156}_0 ∧ p_312) -> (-b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ b^{2, 157}_0) c in CNF: c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ -p_312 ∨ -b^{2, 157}_2 c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ -p_312 ∨ -b^{2, 157}_1 c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ -p_312 ∨ b^{2, 157}_0 c in DIMACS: 5114 5115 5116 -312 -5117 0 5114 5115 5116 -312 -5118 0 5114 5115 5116 -312 5119 0 c 1+1 --> 2 c (-b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ b^{2, 156}_0 ∧ p_312) -> (-b^{2, 157}_2 ∧ b^{2, 157}_1 ∧ -b^{2, 157}_0) c in CNF: c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ -p_312 ∨ -b^{2, 157}_2 c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ -p_312 ∨ b^{2, 157}_1 c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ -p_312 ∨ -b^{2, 157}_0 c in DIMACS: 5114 5115 -5116 -312 -5117 0 5114 5115 -5116 -312 5118 0 5114 5115 -5116 -312 -5119 0 c 2+1 --> break c (-b^{2, 156}_2 ∧ b^{2, 156}_1 ∧ -b^{2, 156}_0 ∧ p_312) -> break c in CNF: c b^{2, 156}_2 ∨ -b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ -p_312 ∨ break c in DIMACS: 5114 -5115 5116 -312 1162 0 c 2-1 --> 1 c (-b^{2, 156}_2 ∧ b^{2, 156}_1 ∧ -b^{2, 156}_0 ∧ -p_312) -> (-b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ b^{2, 157}_0) c in CNF: c b^{2, 156}_2 ∨ -b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ p_312 ∨ -b^{2, 157}_2 c b^{2, 156}_2 ∨ -b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ p_312 ∨ -b^{2, 157}_1 c b^{2, 156}_2 ∨ -b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ p_312 ∨ b^{2, 157}_0 c in DIMACS: 5114 -5115 5116 312 -5117 0 5114 -5115 5116 312 -5118 0 5114 -5115 5116 312 5119 0 c 1-1 --> 0 c (-b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ b^{2, 156}_0 ∧ -p_312) -> (-b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ -b^{2, 157}_0) c in CNF: c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ p_312 ∨ -b^{2, 157}_2 c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ p_312 ∨ -b^{2, 157}_1 c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ p_312 ∨ -b^{2, 157}_0 c in DIMACS: 5114 5115 -5116 312 -5117 0 5114 5115 -5116 312 -5118 0 5114 5115 -5116 312 -5119 0 c 0-1 --> -1 c (-b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ -b^{2, 156}_0 ∧ -p_312) -> ( b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ b^{2, 157}_0) c in CNF: c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ p_312 ∨ b^{2, 157}_2 c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ p_312 ∨ -b^{2, 157}_1 c b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ p_312 ∨ b^{2, 157}_0 c in DIMACS: 5114 5115 5116 312 5117 0 5114 5115 5116 312 -5118 0 5114 5115 5116 312 5119 0 c -1-1 --> -2 c ( b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ b^{2, 156}_0 ∧ -p_312) -> ( b^{2, 157}_2 ∧ b^{2, 157}_1 ∧ -b^{2, 157}_0) c in CNF: c -b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ p_312 ∨ b^{2, 157}_2 c -b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ p_312 ∨ b^{2, 157}_1 c -b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ p_312 ∨ -b^{2, 157}_0 c in DIMACS: -5114 5115 -5116 312 5117 0 -5114 5115 -5116 312 5118 0 -5114 5115 -5116 312 -5119 0 c -2-1 --> break c ( b^{2, 156}_2 ∧ b^{2, 156}_1 ∧ -b^{2, 156}_0 ∧ -p_312) -> break c in CNF: c -b^{2, 156}_2 ∨ -b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ p_312 ∨ break c in DIMACS: -5114 -5115 5116 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 156}_2 ∧ -b^{2, 156}_1 ∧ -b^{2, 156}_0 ∧ true) c in CNF: c -b^{2, 156}_2 ∨ b^{2, 156}_1 ∨ b^{2, 156}_0 ∨ false c in DIMACS: -5114 5115 5116 0 c 3 does not represent an automaton state. c -(-b^{2, 156}_2 ∧ b^{2, 156}_1 ∧ b^{2, 156}_0 ∧ true) c in CNF: c b^{2, 156}_2 ∨ -b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ false c in DIMACS: 5114 -5115 -5116 0 c -3 does not represent an automaton state. c -( b^{2, 156}_2 ∧ b^{2, 156}_1 ∧ b^{2, 156}_0 ∧ true) c in CNF: c -b^{2, 156}_2 ∨ -b^{2, 156}_1 ∨ -b^{2, 156}_0 ∨ false c in DIMACS: -5114 -5115 -5116 0 c i = 157 c -2+1 --> -1 c ( b^{2, 157}_2 ∧ b^{2, 157}_1 ∧ -b^{2, 157}_0 ∧ p_314) -> ( b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ b^{2, 158}_0) c in CNF: c -b^{2, 157}_2 ∨ -b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ -p_314 ∨ b^{2, 158}_2 c -b^{2, 157}_2 ∨ -b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ -p_314 ∨ -b^{2, 158}_1 c -b^{2, 157}_2 ∨ -b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ -p_314 ∨ b^{2, 158}_0 c in DIMACS: -5117 -5118 5119 -314 5120 0 -5117 -5118 5119 -314 -5121 0 -5117 -5118 5119 -314 5122 0 c -1+1 --> 0 c ( b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ b^{2, 157}_0 ∧ p_314) -> (-b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ -b^{2, 158}_0) c in CNF: c -b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ -p_314 ∨ -b^{2, 158}_2 c -b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ -p_314 ∨ -b^{2, 158}_1 c -b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ -p_314 ∨ -b^{2, 158}_0 c in DIMACS: -5117 5118 -5119 -314 -5120 0 -5117 5118 -5119 -314 -5121 0 -5117 5118 -5119 -314 -5122 0 c 0+1 --> 1 c (-b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ -b^{2, 157}_0 ∧ p_314) -> (-b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ b^{2, 158}_0) c in CNF: c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ -p_314 ∨ -b^{2, 158}_2 c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ -p_314 ∨ -b^{2, 158}_1 c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ -p_314 ∨ b^{2, 158}_0 c in DIMACS: 5117 5118 5119 -314 -5120 0 5117 5118 5119 -314 -5121 0 5117 5118 5119 -314 5122 0 c 1+1 --> 2 c (-b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ b^{2, 157}_0 ∧ p_314) -> (-b^{2, 158}_2 ∧ b^{2, 158}_1 ∧ -b^{2, 158}_0) c in CNF: c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ -p_314 ∨ -b^{2, 158}_2 c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ -p_314 ∨ b^{2, 158}_1 c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ -p_314 ∨ -b^{2, 158}_0 c in DIMACS: 5117 5118 -5119 -314 -5120 0 5117 5118 -5119 -314 5121 0 5117 5118 -5119 -314 -5122 0 c 2+1 --> break c (-b^{2, 157}_2 ∧ b^{2, 157}_1 ∧ -b^{2, 157}_0 ∧ p_314) -> break c in CNF: c b^{2, 157}_2 ∨ -b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ -p_314 ∨ break c in DIMACS: 5117 -5118 5119 -314 1162 0 c 2-1 --> 1 c (-b^{2, 157}_2 ∧ b^{2, 157}_1 ∧ -b^{2, 157}_0 ∧ -p_314) -> (-b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ b^{2, 158}_0) c in CNF: c b^{2, 157}_2 ∨ -b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ p_314 ∨ -b^{2, 158}_2 c b^{2, 157}_2 ∨ -b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ p_314 ∨ -b^{2, 158}_1 c b^{2, 157}_2 ∨ -b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ p_314 ∨ b^{2, 158}_0 c in DIMACS: 5117 -5118 5119 314 -5120 0 5117 -5118 5119 314 -5121 0 5117 -5118 5119 314 5122 0 c 1-1 --> 0 c (-b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ b^{2, 157}_0 ∧ -p_314) -> (-b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ -b^{2, 158}_0) c in CNF: c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ p_314 ∨ -b^{2, 158}_2 c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ p_314 ∨ -b^{2, 158}_1 c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ p_314 ∨ -b^{2, 158}_0 c in DIMACS: 5117 5118 -5119 314 -5120 0 5117 5118 -5119 314 -5121 0 5117 5118 -5119 314 -5122 0 c 0-1 --> -1 c (-b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ -b^{2, 157}_0 ∧ -p_314) -> ( b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ b^{2, 158}_0) c in CNF: c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ p_314 ∨ b^{2, 158}_2 c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ p_314 ∨ -b^{2, 158}_1 c b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ p_314 ∨ b^{2, 158}_0 c in DIMACS: 5117 5118 5119 314 5120 0 5117 5118 5119 314 -5121 0 5117 5118 5119 314 5122 0 c -1-1 --> -2 c ( b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ b^{2, 157}_0 ∧ -p_314) -> ( b^{2, 158}_2 ∧ b^{2, 158}_1 ∧ -b^{2, 158}_0) c in CNF: c -b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ p_314 ∨ b^{2, 158}_2 c -b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ p_314 ∨ b^{2, 158}_1 c -b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ p_314 ∨ -b^{2, 158}_0 c in DIMACS: -5117 5118 -5119 314 5120 0 -5117 5118 -5119 314 5121 0 -5117 5118 -5119 314 -5122 0 c -2-1 --> break c ( b^{2, 157}_2 ∧ b^{2, 157}_1 ∧ -b^{2, 157}_0 ∧ -p_314) -> break c in CNF: c -b^{2, 157}_2 ∨ -b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ p_314 ∨ break c in DIMACS: -5117 -5118 5119 314 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 157}_2 ∧ -b^{2, 157}_1 ∧ -b^{2, 157}_0 ∧ true) c in CNF: c -b^{2, 157}_2 ∨ b^{2, 157}_1 ∨ b^{2, 157}_0 ∨ false c in DIMACS: -5117 5118 5119 0 c 3 does not represent an automaton state. c -(-b^{2, 157}_2 ∧ b^{2, 157}_1 ∧ b^{2, 157}_0 ∧ true) c in CNF: c b^{2, 157}_2 ∨ -b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ false c in DIMACS: 5117 -5118 -5119 0 c -3 does not represent an automaton state. c -( b^{2, 157}_2 ∧ b^{2, 157}_1 ∧ b^{2, 157}_0 ∧ true) c in CNF: c -b^{2, 157}_2 ∨ -b^{2, 157}_1 ∨ -b^{2, 157}_0 ∨ false c in DIMACS: -5117 -5118 -5119 0 c i = 158 c -2+1 --> -1 c ( b^{2, 158}_2 ∧ b^{2, 158}_1 ∧ -b^{2, 158}_0 ∧ p_316) -> ( b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ b^{2, 159}_0) c in CNF: c -b^{2, 158}_2 ∨ -b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ -p_316 ∨ b^{2, 159}_2 c -b^{2, 158}_2 ∨ -b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ -p_316 ∨ -b^{2, 159}_1 c -b^{2, 158}_2 ∨ -b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ -p_316 ∨ b^{2, 159}_0 c in DIMACS: -5120 -5121 5122 -316 5123 0 -5120 -5121 5122 -316 -5124 0 -5120 -5121 5122 -316 5125 0 c -1+1 --> 0 c ( b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ b^{2, 158}_0 ∧ p_316) -> (-b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ -b^{2, 159}_0) c in CNF: c -b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ -p_316 ∨ -b^{2, 159}_2 c -b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ -p_316 ∨ -b^{2, 159}_1 c -b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ -p_316 ∨ -b^{2, 159}_0 c in DIMACS: -5120 5121 -5122 -316 -5123 0 -5120 5121 -5122 -316 -5124 0 -5120 5121 -5122 -316 -5125 0 c 0+1 --> 1 c (-b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ -b^{2, 158}_0 ∧ p_316) -> (-b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ b^{2, 159}_0) c in CNF: c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ -p_316 ∨ -b^{2, 159}_2 c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ -p_316 ∨ -b^{2, 159}_1 c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ -p_316 ∨ b^{2, 159}_0 c in DIMACS: 5120 5121 5122 -316 -5123 0 5120 5121 5122 -316 -5124 0 5120 5121 5122 -316 5125 0 c 1+1 --> 2 c (-b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ b^{2, 158}_0 ∧ p_316) -> (-b^{2, 159}_2 ∧ b^{2, 159}_1 ∧ -b^{2, 159}_0) c in CNF: c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ -p_316 ∨ -b^{2, 159}_2 c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ -p_316 ∨ b^{2, 159}_1 c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ -p_316 ∨ -b^{2, 159}_0 c in DIMACS: 5120 5121 -5122 -316 -5123 0 5120 5121 -5122 -316 5124 0 5120 5121 -5122 -316 -5125 0 c 2+1 --> break c (-b^{2, 158}_2 ∧ b^{2, 158}_1 ∧ -b^{2, 158}_0 ∧ p_316) -> break c in CNF: c b^{2, 158}_2 ∨ -b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ -p_316 ∨ break c in DIMACS: 5120 -5121 5122 -316 1162 0 c 2-1 --> 1 c (-b^{2, 158}_2 ∧ b^{2, 158}_1 ∧ -b^{2, 158}_0 ∧ -p_316) -> (-b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ b^{2, 159}_0) c in CNF: c b^{2, 158}_2 ∨ -b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ p_316 ∨ -b^{2, 159}_2 c b^{2, 158}_2 ∨ -b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ p_316 ∨ -b^{2, 159}_1 c b^{2, 158}_2 ∨ -b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ p_316 ∨ b^{2, 159}_0 c in DIMACS: 5120 -5121 5122 316 -5123 0 5120 -5121 5122 316 -5124 0 5120 -5121 5122 316 5125 0 c 1-1 --> 0 c (-b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ b^{2, 158}_0 ∧ -p_316) -> (-b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ -b^{2, 159}_0) c in CNF: c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ p_316 ∨ -b^{2, 159}_2 c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ p_316 ∨ -b^{2, 159}_1 c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ p_316 ∨ -b^{2, 159}_0 c in DIMACS: 5120 5121 -5122 316 -5123 0 5120 5121 -5122 316 -5124 0 5120 5121 -5122 316 -5125 0 c 0-1 --> -1 c (-b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ -b^{2, 158}_0 ∧ -p_316) -> ( b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ b^{2, 159}_0) c in CNF: c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ p_316 ∨ b^{2, 159}_2 c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ p_316 ∨ -b^{2, 159}_1 c b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ p_316 ∨ b^{2, 159}_0 c in DIMACS: 5120 5121 5122 316 5123 0 5120 5121 5122 316 -5124 0 5120 5121 5122 316 5125 0 c -1-1 --> -2 c ( b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ b^{2, 158}_0 ∧ -p_316) -> ( b^{2, 159}_2 ∧ b^{2, 159}_1 ∧ -b^{2, 159}_0) c in CNF: c -b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ p_316 ∨ b^{2, 159}_2 c -b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ p_316 ∨ b^{2, 159}_1 c -b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ p_316 ∨ -b^{2, 159}_0 c in DIMACS: -5120 5121 -5122 316 5123 0 -5120 5121 -5122 316 5124 0 -5120 5121 -5122 316 -5125 0 c -2-1 --> break c ( b^{2, 158}_2 ∧ b^{2, 158}_1 ∧ -b^{2, 158}_0 ∧ -p_316) -> break c in CNF: c -b^{2, 158}_2 ∨ -b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ p_316 ∨ break c in DIMACS: -5120 -5121 5122 316 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 158}_2 ∧ -b^{2, 158}_1 ∧ -b^{2, 158}_0 ∧ true) c in CNF: c -b^{2, 158}_2 ∨ b^{2, 158}_1 ∨ b^{2, 158}_0 ∨ false c in DIMACS: -5120 5121 5122 0 c 3 does not represent an automaton state. c -(-b^{2, 158}_2 ∧ b^{2, 158}_1 ∧ b^{2, 158}_0 ∧ true) c in CNF: c b^{2, 158}_2 ∨ -b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ false c in DIMACS: 5120 -5121 -5122 0 c -3 does not represent an automaton state. c -( b^{2, 158}_2 ∧ b^{2, 158}_1 ∧ b^{2, 158}_0 ∧ true) c in CNF: c -b^{2, 158}_2 ∨ -b^{2, 158}_1 ∨ -b^{2, 158}_0 ∨ false c in DIMACS: -5120 -5121 -5122 0 c i = 159 c -2+1 --> -1 c ( b^{2, 159}_2 ∧ b^{2, 159}_1 ∧ -b^{2, 159}_0 ∧ p_318) -> ( b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ b^{2, 160}_0) c in CNF: c -b^{2, 159}_2 ∨ -b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ -p_318 ∨ b^{2, 160}_2 c -b^{2, 159}_2 ∨ -b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ -p_318 ∨ -b^{2, 160}_1 c -b^{2, 159}_2 ∨ -b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ -p_318 ∨ b^{2, 160}_0 c in DIMACS: -5123 -5124 5125 -318 5126 0 -5123 -5124 5125 -318 -5127 0 -5123 -5124 5125 -318 5128 0 c -1+1 --> 0 c ( b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ b^{2, 159}_0 ∧ p_318) -> (-b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ -b^{2, 160}_0) c in CNF: c -b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ -p_318 ∨ -b^{2, 160}_2 c -b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ -p_318 ∨ -b^{2, 160}_1 c -b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ -p_318 ∨ -b^{2, 160}_0 c in DIMACS: -5123 5124 -5125 -318 -5126 0 -5123 5124 -5125 -318 -5127 0 -5123 5124 -5125 -318 -5128 0 c 0+1 --> 1 c (-b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ -b^{2, 159}_0 ∧ p_318) -> (-b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ b^{2, 160}_0) c in CNF: c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ -p_318 ∨ -b^{2, 160}_2 c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ -p_318 ∨ -b^{2, 160}_1 c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ -p_318 ∨ b^{2, 160}_0 c in DIMACS: 5123 5124 5125 -318 -5126 0 5123 5124 5125 -318 -5127 0 5123 5124 5125 -318 5128 0 c 1+1 --> 2 c (-b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ b^{2, 159}_0 ∧ p_318) -> (-b^{2, 160}_2 ∧ b^{2, 160}_1 ∧ -b^{2, 160}_0) c in CNF: c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ -p_318 ∨ -b^{2, 160}_2 c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ -p_318 ∨ b^{2, 160}_1 c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ -p_318 ∨ -b^{2, 160}_0 c in DIMACS: 5123 5124 -5125 -318 -5126 0 5123 5124 -5125 -318 5127 0 5123 5124 -5125 -318 -5128 0 c 2+1 --> break c (-b^{2, 159}_2 ∧ b^{2, 159}_1 ∧ -b^{2, 159}_0 ∧ p_318) -> break c in CNF: c b^{2, 159}_2 ∨ -b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ -p_318 ∨ break c in DIMACS: 5123 -5124 5125 -318 1162 0 c 2-1 --> 1 c (-b^{2, 159}_2 ∧ b^{2, 159}_1 ∧ -b^{2, 159}_0 ∧ -p_318) -> (-b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ b^{2, 160}_0) c in CNF: c b^{2, 159}_2 ∨ -b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ p_318 ∨ -b^{2, 160}_2 c b^{2, 159}_2 ∨ -b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ p_318 ∨ -b^{2, 160}_1 c b^{2, 159}_2 ∨ -b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ p_318 ∨ b^{2, 160}_0 c in DIMACS: 5123 -5124 5125 318 -5126 0 5123 -5124 5125 318 -5127 0 5123 -5124 5125 318 5128 0 c 1-1 --> 0 c (-b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ b^{2, 159}_0 ∧ -p_318) -> (-b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ -b^{2, 160}_0) c in CNF: c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ p_318 ∨ -b^{2, 160}_2 c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ p_318 ∨ -b^{2, 160}_1 c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ p_318 ∨ -b^{2, 160}_0 c in DIMACS: 5123 5124 -5125 318 -5126 0 5123 5124 -5125 318 -5127 0 5123 5124 -5125 318 -5128 0 c 0-1 --> -1 c (-b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ -b^{2, 159}_0 ∧ -p_318) -> ( b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ b^{2, 160}_0) c in CNF: c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ p_318 ∨ b^{2, 160}_2 c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ p_318 ∨ -b^{2, 160}_1 c b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ p_318 ∨ b^{2, 160}_0 c in DIMACS: 5123 5124 5125 318 5126 0 5123 5124 5125 318 -5127 0 5123 5124 5125 318 5128 0 c -1-1 --> -2 c ( b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ b^{2, 159}_0 ∧ -p_318) -> ( b^{2, 160}_2 ∧ b^{2, 160}_1 ∧ -b^{2, 160}_0) c in CNF: c -b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ p_318 ∨ b^{2, 160}_2 c -b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ p_318 ∨ b^{2, 160}_1 c -b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ p_318 ∨ -b^{2, 160}_0 c in DIMACS: -5123 5124 -5125 318 5126 0 -5123 5124 -5125 318 5127 0 -5123 5124 -5125 318 -5128 0 c -2-1 --> break c ( b^{2, 159}_2 ∧ b^{2, 159}_1 ∧ -b^{2, 159}_0 ∧ -p_318) -> break c in CNF: c -b^{2, 159}_2 ∨ -b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ p_318 ∨ break c in DIMACS: -5123 -5124 5125 318 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 159}_2 ∧ -b^{2, 159}_1 ∧ -b^{2, 159}_0 ∧ true) c in CNF: c -b^{2, 159}_2 ∨ b^{2, 159}_1 ∨ b^{2, 159}_0 ∨ false c in DIMACS: -5123 5124 5125 0 c 3 does not represent an automaton state. c -(-b^{2, 159}_2 ∧ b^{2, 159}_1 ∧ b^{2, 159}_0 ∧ true) c in CNF: c b^{2, 159}_2 ∨ -b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ false c in DIMACS: 5123 -5124 -5125 0 c -3 does not represent an automaton state. c -( b^{2, 159}_2 ∧ b^{2, 159}_1 ∧ b^{2, 159}_0 ∧ true) c in CNF: c -b^{2, 159}_2 ∨ -b^{2, 159}_1 ∨ -b^{2, 159}_0 ∨ false c in DIMACS: -5123 -5124 -5125 0 c i = 160 c -2+1 --> -1 c ( b^{2, 160}_2 ∧ b^{2, 160}_1 ∧ -b^{2, 160}_0 ∧ p_320) -> ( b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ b^{2, 161}_0) c in CNF: c -b^{2, 160}_2 ∨ -b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ -p_320 ∨ b^{2, 161}_2 c -b^{2, 160}_2 ∨ -b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ -p_320 ∨ -b^{2, 161}_1 c -b^{2, 160}_2 ∨ -b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ -p_320 ∨ b^{2, 161}_0 c in DIMACS: -5126 -5127 5128 -320 5129 0 -5126 -5127 5128 -320 -5130 0 -5126 -5127 5128 -320 5131 0 c -1+1 --> 0 c ( b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ b^{2, 160}_0 ∧ p_320) -> (-b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ -b^{2, 161}_0) c in CNF: c -b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ -p_320 ∨ -b^{2, 161}_2 c -b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ -p_320 ∨ -b^{2, 161}_1 c -b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ -p_320 ∨ -b^{2, 161}_0 c in DIMACS: -5126 5127 -5128 -320 -5129 0 -5126 5127 -5128 -320 -5130 0 -5126 5127 -5128 -320 -5131 0 c 0+1 --> 1 c (-b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ -b^{2, 160}_0 ∧ p_320) -> (-b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ b^{2, 161}_0) c in CNF: c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ -p_320 ∨ -b^{2, 161}_2 c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ -p_320 ∨ -b^{2, 161}_1 c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ -p_320 ∨ b^{2, 161}_0 c in DIMACS: 5126 5127 5128 -320 -5129 0 5126 5127 5128 -320 -5130 0 5126 5127 5128 -320 5131 0 c 1+1 --> 2 c (-b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ b^{2, 160}_0 ∧ p_320) -> (-b^{2, 161}_2 ∧ b^{2, 161}_1 ∧ -b^{2, 161}_0) c in CNF: c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ -p_320 ∨ -b^{2, 161}_2 c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ -p_320 ∨ b^{2, 161}_1 c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ -p_320 ∨ -b^{2, 161}_0 c in DIMACS: 5126 5127 -5128 -320 -5129 0 5126 5127 -5128 -320 5130 0 5126 5127 -5128 -320 -5131 0 c 2+1 --> break c (-b^{2, 160}_2 ∧ b^{2, 160}_1 ∧ -b^{2, 160}_0 ∧ p_320) -> break c in CNF: c b^{2, 160}_2 ∨ -b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ -p_320 ∨ break c in DIMACS: 5126 -5127 5128 -320 1162 0 c 2-1 --> 1 c (-b^{2, 160}_2 ∧ b^{2, 160}_1 ∧ -b^{2, 160}_0 ∧ -p_320) -> (-b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ b^{2, 161}_0) c in CNF: c b^{2, 160}_2 ∨ -b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ p_320 ∨ -b^{2, 161}_2 c b^{2, 160}_2 ∨ -b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ p_320 ∨ -b^{2, 161}_1 c b^{2, 160}_2 ∨ -b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ p_320 ∨ b^{2, 161}_0 c in DIMACS: 5126 -5127 5128 320 -5129 0 5126 -5127 5128 320 -5130 0 5126 -5127 5128 320 5131 0 c 1-1 --> 0 c (-b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ b^{2, 160}_0 ∧ -p_320) -> (-b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ -b^{2, 161}_0) c in CNF: c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ p_320 ∨ -b^{2, 161}_2 c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ p_320 ∨ -b^{2, 161}_1 c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ p_320 ∨ -b^{2, 161}_0 c in DIMACS: 5126 5127 -5128 320 -5129 0 5126 5127 -5128 320 -5130 0 5126 5127 -5128 320 -5131 0 c 0-1 --> -1 c (-b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ -b^{2, 160}_0 ∧ -p_320) -> ( b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ b^{2, 161}_0) c in CNF: c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ p_320 ∨ b^{2, 161}_2 c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ p_320 ∨ -b^{2, 161}_1 c b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ p_320 ∨ b^{2, 161}_0 c in DIMACS: 5126 5127 5128 320 5129 0 5126 5127 5128 320 -5130 0 5126 5127 5128 320 5131 0 c -1-1 --> -2 c ( b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ b^{2, 160}_0 ∧ -p_320) -> ( b^{2, 161}_2 ∧ b^{2, 161}_1 ∧ -b^{2, 161}_0) c in CNF: c -b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ p_320 ∨ b^{2, 161}_2 c -b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ p_320 ∨ b^{2, 161}_1 c -b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ p_320 ∨ -b^{2, 161}_0 c in DIMACS: -5126 5127 -5128 320 5129 0 -5126 5127 -5128 320 5130 0 -5126 5127 -5128 320 -5131 0 c -2-1 --> break c ( b^{2, 160}_2 ∧ b^{2, 160}_1 ∧ -b^{2, 160}_0 ∧ -p_320) -> break c in CNF: c -b^{2, 160}_2 ∨ -b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ p_320 ∨ break c in DIMACS: -5126 -5127 5128 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 160}_2 ∧ -b^{2, 160}_1 ∧ -b^{2, 160}_0 ∧ true) c in CNF: c -b^{2, 160}_2 ∨ b^{2, 160}_1 ∨ b^{2, 160}_0 ∨ false c in DIMACS: -5126 5127 5128 0 c 3 does not represent an automaton state. c -(-b^{2, 160}_2 ∧ b^{2, 160}_1 ∧ b^{2, 160}_0 ∧ true) c in CNF: c b^{2, 160}_2 ∨ -b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ false c in DIMACS: 5126 -5127 -5128 0 c -3 does not represent an automaton state. c -( b^{2, 160}_2 ∧ b^{2, 160}_1 ∧ b^{2, 160}_0 ∧ true) c in CNF: c -b^{2, 160}_2 ∨ -b^{2, 160}_1 ∨ -b^{2, 160}_0 ∨ false c in DIMACS: -5126 -5127 -5128 0 c i = 161 c -2+1 --> -1 c ( b^{2, 161}_2 ∧ b^{2, 161}_1 ∧ -b^{2, 161}_0 ∧ p_322) -> ( b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ b^{2, 162}_0) c in CNF: c -b^{2, 161}_2 ∨ -b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ -p_322 ∨ b^{2, 162}_2 c -b^{2, 161}_2 ∨ -b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ -p_322 ∨ -b^{2, 162}_1 c -b^{2, 161}_2 ∨ -b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ -p_322 ∨ b^{2, 162}_0 c in DIMACS: -5129 -5130 5131 -322 5132 0 -5129 -5130 5131 -322 -5133 0 -5129 -5130 5131 -322 5134 0 c -1+1 --> 0 c ( b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ b^{2, 161}_0 ∧ p_322) -> (-b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ -b^{2, 162}_0) c in CNF: c -b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ -p_322 ∨ -b^{2, 162}_2 c -b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ -p_322 ∨ -b^{2, 162}_1 c -b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ -p_322 ∨ -b^{2, 162}_0 c in DIMACS: -5129 5130 -5131 -322 -5132 0 -5129 5130 -5131 -322 -5133 0 -5129 5130 -5131 -322 -5134 0 c 0+1 --> 1 c (-b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ -b^{2, 161}_0 ∧ p_322) -> (-b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ b^{2, 162}_0) c in CNF: c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ -p_322 ∨ -b^{2, 162}_2 c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ -p_322 ∨ -b^{2, 162}_1 c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ -p_322 ∨ b^{2, 162}_0 c in DIMACS: 5129 5130 5131 -322 -5132 0 5129 5130 5131 -322 -5133 0 5129 5130 5131 -322 5134 0 c 1+1 --> 2 c (-b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ b^{2, 161}_0 ∧ p_322) -> (-b^{2, 162}_2 ∧ b^{2, 162}_1 ∧ -b^{2, 162}_0) c in CNF: c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ -p_322 ∨ -b^{2, 162}_2 c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ -p_322 ∨ b^{2, 162}_1 c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ -p_322 ∨ -b^{2, 162}_0 c in DIMACS: 5129 5130 -5131 -322 -5132 0 5129 5130 -5131 -322 5133 0 5129 5130 -5131 -322 -5134 0 c 2+1 --> break c (-b^{2, 161}_2 ∧ b^{2, 161}_1 ∧ -b^{2, 161}_0 ∧ p_322) -> break c in CNF: c b^{2, 161}_2 ∨ -b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ -p_322 ∨ break c in DIMACS: 5129 -5130 5131 -322 1162 0 c 2-1 --> 1 c (-b^{2, 161}_2 ∧ b^{2, 161}_1 ∧ -b^{2, 161}_0 ∧ -p_322) -> (-b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ b^{2, 162}_0) c in CNF: c b^{2, 161}_2 ∨ -b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ p_322 ∨ -b^{2, 162}_2 c b^{2, 161}_2 ∨ -b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ p_322 ∨ -b^{2, 162}_1 c b^{2, 161}_2 ∨ -b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ p_322 ∨ b^{2, 162}_0 c in DIMACS: 5129 -5130 5131 322 -5132 0 5129 -5130 5131 322 -5133 0 5129 -5130 5131 322 5134 0 c 1-1 --> 0 c (-b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ b^{2, 161}_0 ∧ -p_322) -> (-b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ -b^{2, 162}_0) c in CNF: c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ p_322 ∨ -b^{2, 162}_2 c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ p_322 ∨ -b^{2, 162}_1 c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ p_322 ∨ -b^{2, 162}_0 c in DIMACS: 5129 5130 -5131 322 -5132 0 5129 5130 -5131 322 -5133 0 5129 5130 -5131 322 -5134 0 c 0-1 --> -1 c (-b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ -b^{2, 161}_0 ∧ -p_322) -> ( b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ b^{2, 162}_0) c in CNF: c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ p_322 ∨ b^{2, 162}_2 c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ p_322 ∨ -b^{2, 162}_1 c b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ p_322 ∨ b^{2, 162}_0 c in DIMACS: 5129 5130 5131 322 5132 0 5129 5130 5131 322 -5133 0 5129 5130 5131 322 5134 0 c -1-1 --> -2 c ( b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ b^{2, 161}_0 ∧ -p_322) -> ( b^{2, 162}_2 ∧ b^{2, 162}_1 ∧ -b^{2, 162}_0) c in CNF: c -b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ p_322 ∨ b^{2, 162}_2 c -b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ p_322 ∨ b^{2, 162}_1 c -b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ p_322 ∨ -b^{2, 162}_0 c in DIMACS: -5129 5130 -5131 322 5132 0 -5129 5130 -5131 322 5133 0 -5129 5130 -5131 322 -5134 0 c -2-1 --> break c ( b^{2, 161}_2 ∧ b^{2, 161}_1 ∧ -b^{2, 161}_0 ∧ -p_322) -> break c in CNF: c -b^{2, 161}_2 ∨ -b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ p_322 ∨ break c in DIMACS: -5129 -5130 5131 322 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 161}_2 ∧ -b^{2, 161}_1 ∧ -b^{2, 161}_0 ∧ true) c in CNF: c -b^{2, 161}_2 ∨ b^{2, 161}_1 ∨ b^{2, 161}_0 ∨ false c in DIMACS: -5129 5130 5131 0 c 3 does not represent an automaton state. c -(-b^{2, 161}_2 ∧ b^{2, 161}_1 ∧ b^{2, 161}_0 ∧ true) c in CNF: c b^{2, 161}_2 ∨ -b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ false c in DIMACS: 5129 -5130 -5131 0 c -3 does not represent an automaton state. c -( b^{2, 161}_2 ∧ b^{2, 161}_1 ∧ b^{2, 161}_0 ∧ true) c in CNF: c -b^{2, 161}_2 ∨ -b^{2, 161}_1 ∨ -b^{2, 161}_0 ∨ false c in DIMACS: -5129 -5130 -5131 0 c i = 162 c -2+1 --> -1 c ( b^{2, 162}_2 ∧ b^{2, 162}_1 ∧ -b^{2, 162}_0 ∧ p_324) -> ( b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ b^{2, 163}_0) c in CNF: c -b^{2, 162}_2 ∨ -b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ -p_324 ∨ b^{2, 163}_2 c -b^{2, 162}_2 ∨ -b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ -p_324 ∨ -b^{2, 163}_1 c -b^{2, 162}_2 ∨ -b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ -p_324 ∨ b^{2, 163}_0 c in DIMACS: -5132 -5133 5134 -324 5135 0 -5132 -5133 5134 -324 -5136 0 -5132 -5133 5134 -324 5137 0 c -1+1 --> 0 c ( b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ b^{2, 162}_0 ∧ p_324) -> (-b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ -b^{2, 163}_0) c in CNF: c -b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ -p_324 ∨ -b^{2, 163}_2 c -b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ -p_324 ∨ -b^{2, 163}_1 c -b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ -p_324 ∨ -b^{2, 163}_0 c in DIMACS: -5132 5133 -5134 -324 -5135 0 -5132 5133 -5134 -324 -5136 0 -5132 5133 -5134 -324 -5137 0 c 0+1 --> 1 c (-b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ -b^{2, 162}_0 ∧ p_324) -> (-b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ b^{2, 163}_0) c in CNF: c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ -p_324 ∨ -b^{2, 163}_2 c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ -p_324 ∨ -b^{2, 163}_1 c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ -p_324 ∨ b^{2, 163}_0 c in DIMACS: 5132 5133 5134 -324 -5135 0 5132 5133 5134 -324 -5136 0 5132 5133 5134 -324 5137 0 c 1+1 --> 2 c (-b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ b^{2, 162}_0 ∧ p_324) -> (-b^{2, 163}_2 ∧ b^{2, 163}_1 ∧ -b^{2, 163}_0) c in CNF: c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ -p_324 ∨ -b^{2, 163}_2 c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ -p_324 ∨ b^{2, 163}_1 c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ -p_324 ∨ -b^{2, 163}_0 c in DIMACS: 5132 5133 -5134 -324 -5135 0 5132 5133 -5134 -324 5136 0 5132 5133 -5134 -324 -5137 0 c 2+1 --> break c (-b^{2, 162}_2 ∧ b^{2, 162}_1 ∧ -b^{2, 162}_0 ∧ p_324) -> break c in CNF: c b^{2, 162}_2 ∨ -b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ -p_324 ∨ break c in DIMACS: 5132 -5133 5134 -324 1162 0 c 2-1 --> 1 c (-b^{2, 162}_2 ∧ b^{2, 162}_1 ∧ -b^{2, 162}_0 ∧ -p_324) -> (-b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ b^{2, 163}_0) c in CNF: c b^{2, 162}_2 ∨ -b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ p_324 ∨ -b^{2, 163}_2 c b^{2, 162}_2 ∨ -b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ p_324 ∨ -b^{2, 163}_1 c b^{2, 162}_2 ∨ -b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ p_324 ∨ b^{2, 163}_0 c in DIMACS: 5132 -5133 5134 324 -5135 0 5132 -5133 5134 324 -5136 0 5132 -5133 5134 324 5137 0 c 1-1 --> 0 c (-b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ b^{2, 162}_0 ∧ -p_324) -> (-b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ -b^{2, 163}_0) c in CNF: c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ p_324 ∨ -b^{2, 163}_2 c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ p_324 ∨ -b^{2, 163}_1 c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ p_324 ∨ -b^{2, 163}_0 c in DIMACS: 5132 5133 -5134 324 -5135 0 5132 5133 -5134 324 -5136 0 5132 5133 -5134 324 -5137 0 c 0-1 --> -1 c (-b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ -b^{2, 162}_0 ∧ -p_324) -> ( b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ b^{2, 163}_0) c in CNF: c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ p_324 ∨ b^{2, 163}_2 c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ p_324 ∨ -b^{2, 163}_1 c b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ p_324 ∨ b^{2, 163}_0 c in DIMACS: 5132 5133 5134 324 5135 0 5132 5133 5134 324 -5136 0 5132 5133 5134 324 5137 0 c -1-1 --> -2 c ( b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ b^{2, 162}_0 ∧ -p_324) -> ( b^{2, 163}_2 ∧ b^{2, 163}_1 ∧ -b^{2, 163}_0) c in CNF: c -b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ p_324 ∨ b^{2, 163}_2 c -b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ p_324 ∨ b^{2, 163}_1 c -b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ p_324 ∨ -b^{2, 163}_0 c in DIMACS: -5132 5133 -5134 324 5135 0 -5132 5133 -5134 324 5136 0 -5132 5133 -5134 324 -5137 0 c -2-1 --> break c ( b^{2, 162}_2 ∧ b^{2, 162}_1 ∧ -b^{2, 162}_0 ∧ -p_324) -> break c in CNF: c -b^{2, 162}_2 ∨ -b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ p_324 ∨ break c in DIMACS: -5132 -5133 5134 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 162}_2 ∧ -b^{2, 162}_1 ∧ -b^{2, 162}_0 ∧ true) c in CNF: c -b^{2, 162}_2 ∨ b^{2, 162}_1 ∨ b^{2, 162}_0 ∨ false c in DIMACS: -5132 5133 5134 0 c 3 does not represent an automaton state. c -(-b^{2, 162}_2 ∧ b^{2, 162}_1 ∧ b^{2, 162}_0 ∧ true) c in CNF: c b^{2, 162}_2 ∨ -b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ false c in DIMACS: 5132 -5133 -5134 0 c -3 does not represent an automaton state. c -( b^{2, 162}_2 ∧ b^{2, 162}_1 ∧ b^{2, 162}_0 ∧ true) c in CNF: c -b^{2, 162}_2 ∨ -b^{2, 162}_1 ∨ -b^{2, 162}_0 ∨ false c in DIMACS: -5132 -5133 -5134 0 c i = 163 c -2+1 --> -1 c ( b^{2, 163}_2 ∧ b^{2, 163}_1 ∧ -b^{2, 163}_0 ∧ p_326) -> ( b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ b^{2, 164}_0) c in CNF: c -b^{2, 163}_2 ∨ -b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ -p_326 ∨ b^{2, 164}_2 c -b^{2, 163}_2 ∨ -b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ -p_326 ∨ -b^{2, 164}_1 c -b^{2, 163}_2 ∨ -b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ -p_326 ∨ b^{2, 164}_0 c in DIMACS: -5135 -5136 5137 -326 5138 0 -5135 -5136 5137 -326 -5139 0 -5135 -5136 5137 -326 5140 0 c -1+1 --> 0 c ( b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ b^{2, 163}_0 ∧ p_326) -> (-b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ -b^{2, 164}_0) c in CNF: c -b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ -p_326 ∨ -b^{2, 164}_2 c -b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ -p_326 ∨ -b^{2, 164}_1 c -b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ -p_326 ∨ -b^{2, 164}_0 c in DIMACS: -5135 5136 -5137 -326 -5138 0 -5135 5136 -5137 -326 -5139 0 -5135 5136 -5137 -326 -5140 0 c 0+1 --> 1 c (-b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ -b^{2, 163}_0 ∧ p_326) -> (-b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ b^{2, 164}_0) c in CNF: c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ -p_326 ∨ -b^{2, 164}_2 c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ -p_326 ∨ -b^{2, 164}_1 c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ -p_326 ∨ b^{2, 164}_0 c in DIMACS: 5135 5136 5137 -326 -5138 0 5135 5136 5137 -326 -5139 0 5135 5136 5137 -326 5140 0 c 1+1 --> 2 c (-b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ b^{2, 163}_0 ∧ p_326) -> (-b^{2, 164}_2 ∧ b^{2, 164}_1 ∧ -b^{2, 164}_0) c in CNF: c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ -p_326 ∨ -b^{2, 164}_2 c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ -p_326 ∨ b^{2, 164}_1 c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ -p_326 ∨ -b^{2, 164}_0 c in DIMACS: 5135 5136 -5137 -326 -5138 0 5135 5136 -5137 -326 5139 0 5135 5136 -5137 -326 -5140 0 c 2+1 --> break c (-b^{2, 163}_2 ∧ b^{2, 163}_1 ∧ -b^{2, 163}_0 ∧ p_326) -> break c in CNF: c b^{2, 163}_2 ∨ -b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ -p_326 ∨ break c in DIMACS: 5135 -5136 5137 -326 1162 0 c 2-1 --> 1 c (-b^{2, 163}_2 ∧ b^{2, 163}_1 ∧ -b^{2, 163}_0 ∧ -p_326) -> (-b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ b^{2, 164}_0) c in CNF: c b^{2, 163}_2 ∨ -b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ p_326 ∨ -b^{2, 164}_2 c b^{2, 163}_2 ∨ -b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ p_326 ∨ -b^{2, 164}_1 c b^{2, 163}_2 ∨ -b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ p_326 ∨ b^{2, 164}_0 c in DIMACS: 5135 -5136 5137 326 -5138 0 5135 -5136 5137 326 -5139 0 5135 -5136 5137 326 5140 0 c 1-1 --> 0 c (-b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ b^{2, 163}_0 ∧ -p_326) -> (-b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ -b^{2, 164}_0) c in CNF: c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ p_326 ∨ -b^{2, 164}_2 c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ p_326 ∨ -b^{2, 164}_1 c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ p_326 ∨ -b^{2, 164}_0 c in DIMACS: 5135 5136 -5137 326 -5138 0 5135 5136 -5137 326 -5139 0 5135 5136 -5137 326 -5140 0 c 0-1 --> -1 c (-b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ -b^{2, 163}_0 ∧ -p_326) -> ( b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ b^{2, 164}_0) c in CNF: c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ p_326 ∨ b^{2, 164}_2 c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ p_326 ∨ -b^{2, 164}_1 c b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ p_326 ∨ b^{2, 164}_0 c in DIMACS: 5135 5136 5137 326 5138 0 5135 5136 5137 326 -5139 0 5135 5136 5137 326 5140 0 c -1-1 --> -2 c ( b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ b^{2, 163}_0 ∧ -p_326) -> ( b^{2, 164}_2 ∧ b^{2, 164}_1 ∧ -b^{2, 164}_0) c in CNF: c -b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ p_326 ∨ b^{2, 164}_2 c -b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ p_326 ∨ b^{2, 164}_1 c -b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ p_326 ∨ -b^{2, 164}_0 c in DIMACS: -5135 5136 -5137 326 5138 0 -5135 5136 -5137 326 5139 0 -5135 5136 -5137 326 -5140 0 c -2-1 --> break c ( b^{2, 163}_2 ∧ b^{2, 163}_1 ∧ -b^{2, 163}_0 ∧ -p_326) -> break c in CNF: c -b^{2, 163}_2 ∨ -b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ p_326 ∨ break c in DIMACS: -5135 -5136 5137 326 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 163}_2 ∧ -b^{2, 163}_1 ∧ -b^{2, 163}_0 ∧ true) c in CNF: c -b^{2, 163}_2 ∨ b^{2, 163}_1 ∨ b^{2, 163}_0 ∨ false c in DIMACS: -5135 5136 5137 0 c 3 does not represent an automaton state. c -(-b^{2, 163}_2 ∧ b^{2, 163}_1 ∧ b^{2, 163}_0 ∧ true) c in CNF: c b^{2, 163}_2 ∨ -b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ false c in DIMACS: 5135 -5136 -5137 0 c -3 does not represent an automaton state. c -( b^{2, 163}_2 ∧ b^{2, 163}_1 ∧ b^{2, 163}_0 ∧ true) c in CNF: c -b^{2, 163}_2 ∨ -b^{2, 163}_1 ∨ -b^{2, 163}_0 ∨ false c in DIMACS: -5135 -5136 -5137 0 c i = 164 c -2+1 --> -1 c ( b^{2, 164}_2 ∧ b^{2, 164}_1 ∧ -b^{2, 164}_0 ∧ p_328) -> ( b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ b^{2, 165}_0) c in CNF: c -b^{2, 164}_2 ∨ -b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ -p_328 ∨ b^{2, 165}_2 c -b^{2, 164}_2 ∨ -b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ -p_328 ∨ -b^{2, 165}_1 c -b^{2, 164}_2 ∨ -b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ -p_328 ∨ b^{2, 165}_0 c in DIMACS: -5138 -5139 5140 -328 5141 0 -5138 -5139 5140 -328 -5142 0 -5138 -5139 5140 -328 5143 0 c -1+1 --> 0 c ( b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ b^{2, 164}_0 ∧ p_328) -> (-b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ -b^{2, 165}_0) c in CNF: c -b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ -p_328 ∨ -b^{2, 165}_2 c -b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ -p_328 ∨ -b^{2, 165}_1 c -b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ -p_328 ∨ -b^{2, 165}_0 c in DIMACS: -5138 5139 -5140 -328 -5141 0 -5138 5139 -5140 -328 -5142 0 -5138 5139 -5140 -328 -5143 0 c 0+1 --> 1 c (-b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ -b^{2, 164}_0 ∧ p_328) -> (-b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ b^{2, 165}_0) c in CNF: c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ -p_328 ∨ -b^{2, 165}_2 c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ -p_328 ∨ -b^{2, 165}_1 c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ -p_328 ∨ b^{2, 165}_0 c in DIMACS: 5138 5139 5140 -328 -5141 0 5138 5139 5140 -328 -5142 0 5138 5139 5140 -328 5143 0 c 1+1 --> 2 c (-b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ b^{2, 164}_0 ∧ p_328) -> (-b^{2, 165}_2 ∧ b^{2, 165}_1 ∧ -b^{2, 165}_0) c in CNF: c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ -p_328 ∨ -b^{2, 165}_2 c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ -p_328 ∨ b^{2, 165}_1 c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ -p_328 ∨ -b^{2, 165}_0 c in DIMACS: 5138 5139 -5140 -328 -5141 0 5138 5139 -5140 -328 5142 0 5138 5139 -5140 -328 -5143 0 c 2+1 --> break c (-b^{2, 164}_2 ∧ b^{2, 164}_1 ∧ -b^{2, 164}_0 ∧ p_328) -> break c in CNF: c b^{2, 164}_2 ∨ -b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ -p_328 ∨ break c in DIMACS: 5138 -5139 5140 -328 1162 0 c 2-1 --> 1 c (-b^{2, 164}_2 ∧ b^{2, 164}_1 ∧ -b^{2, 164}_0 ∧ -p_328) -> (-b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ b^{2, 165}_0) c in CNF: c b^{2, 164}_2 ∨ -b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ p_328 ∨ -b^{2, 165}_2 c b^{2, 164}_2 ∨ -b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ p_328 ∨ -b^{2, 165}_1 c b^{2, 164}_2 ∨ -b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ p_328 ∨ b^{2, 165}_0 c in DIMACS: 5138 -5139 5140 328 -5141 0 5138 -5139 5140 328 -5142 0 5138 -5139 5140 328 5143 0 c 1-1 --> 0 c (-b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ b^{2, 164}_0 ∧ -p_328) -> (-b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ -b^{2, 165}_0) c in CNF: c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ p_328 ∨ -b^{2, 165}_2 c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ p_328 ∨ -b^{2, 165}_1 c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ p_328 ∨ -b^{2, 165}_0 c in DIMACS: 5138 5139 -5140 328 -5141 0 5138 5139 -5140 328 -5142 0 5138 5139 -5140 328 -5143 0 c 0-1 --> -1 c (-b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ -b^{2, 164}_0 ∧ -p_328) -> ( b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ b^{2, 165}_0) c in CNF: c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ p_328 ∨ b^{2, 165}_2 c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ p_328 ∨ -b^{2, 165}_1 c b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ p_328 ∨ b^{2, 165}_0 c in DIMACS: 5138 5139 5140 328 5141 0 5138 5139 5140 328 -5142 0 5138 5139 5140 328 5143 0 c -1-1 --> -2 c ( b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ b^{2, 164}_0 ∧ -p_328) -> ( b^{2, 165}_2 ∧ b^{2, 165}_1 ∧ -b^{2, 165}_0) c in CNF: c -b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ p_328 ∨ b^{2, 165}_2 c -b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ p_328 ∨ b^{2, 165}_1 c -b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ p_328 ∨ -b^{2, 165}_0 c in DIMACS: -5138 5139 -5140 328 5141 0 -5138 5139 -5140 328 5142 0 -5138 5139 -5140 328 -5143 0 c -2-1 --> break c ( b^{2, 164}_2 ∧ b^{2, 164}_1 ∧ -b^{2, 164}_0 ∧ -p_328) -> break c in CNF: c -b^{2, 164}_2 ∨ -b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ p_328 ∨ break c in DIMACS: -5138 -5139 5140 328 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 164}_2 ∧ -b^{2, 164}_1 ∧ -b^{2, 164}_0 ∧ true) c in CNF: c -b^{2, 164}_2 ∨ b^{2, 164}_1 ∨ b^{2, 164}_0 ∨ false c in DIMACS: -5138 5139 5140 0 c 3 does not represent an automaton state. c -(-b^{2, 164}_2 ∧ b^{2, 164}_1 ∧ b^{2, 164}_0 ∧ true) c in CNF: c b^{2, 164}_2 ∨ -b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ false c in DIMACS: 5138 -5139 -5140 0 c -3 does not represent an automaton state. c -( b^{2, 164}_2 ∧ b^{2, 164}_1 ∧ b^{2, 164}_0 ∧ true) c in CNF: c -b^{2, 164}_2 ∨ -b^{2, 164}_1 ∨ -b^{2, 164}_0 ∨ false c in DIMACS: -5138 -5139 -5140 0 c i = 165 c -2+1 --> -1 c ( b^{2, 165}_2 ∧ b^{2, 165}_1 ∧ -b^{2, 165}_0 ∧ p_330) -> ( b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ b^{2, 166}_0) c in CNF: c -b^{2, 165}_2 ∨ -b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ -p_330 ∨ b^{2, 166}_2 c -b^{2, 165}_2 ∨ -b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ -p_330 ∨ -b^{2, 166}_1 c -b^{2, 165}_2 ∨ -b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ -p_330 ∨ b^{2, 166}_0 c in DIMACS: -5141 -5142 5143 -330 5144 0 -5141 -5142 5143 -330 -5145 0 -5141 -5142 5143 -330 5146 0 c -1+1 --> 0 c ( b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ b^{2, 165}_0 ∧ p_330) -> (-b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ -b^{2, 166}_0) c in CNF: c -b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ -p_330 ∨ -b^{2, 166}_2 c -b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ -p_330 ∨ -b^{2, 166}_1 c -b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ -p_330 ∨ -b^{2, 166}_0 c in DIMACS: -5141 5142 -5143 -330 -5144 0 -5141 5142 -5143 -330 -5145 0 -5141 5142 -5143 -330 -5146 0 c 0+1 --> 1 c (-b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ -b^{2, 165}_0 ∧ p_330) -> (-b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ b^{2, 166}_0) c in CNF: c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ -p_330 ∨ -b^{2, 166}_2 c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ -p_330 ∨ -b^{2, 166}_1 c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ -p_330 ∨ b^{2, 166}_0 c in DIMACS: 5141 5142 5143 -330 -5144 0 5141 5142 5143 -330 -5145 0 5141 5142 5143 -330 5146 0 c 1+1 --> 2 c (-b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ b^{2, 165}_0 ∧ p_330) -> (-b^{2, 166}_2 ∧ b^{2, 166}_1 ∧ -b^{2, 166}_0) c in CNF: c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ -p_330 ∨ -b^{2, 166}_2 c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ -p_330 ∨ b^{2, 166}_1 c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ -p_330 ∨ -b^{2, 166}_0 c in DIMACS: 5141 5142 -5143 -330 -5144 0 5141 5142 -5143 -330 5145 0 5141 5142 -5143 -330 -5146 0 c 2+1 --> break c (-b^{2, 165}_2 ∧ b^{2, 165}_1 ∧ -b^{2, 165}_0 ∧ p_330) -> break c in CNF: c b^{2, 165}_2 ∨ -b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ -p_330 ∨ break c in DIMACS: 5141 -5142 5143 -330 1162 0 c 2-1 --> 1 c (-b^{2, 165}_2 ∧ b^{2, 165}_1 ∧ -b^{2, 165}_0 ∧ -p_330) -> (-b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ b^{2, 166}_0) c in CNF: c b^{2, 165}_2 ∨ -b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ p_330 ∨ -b^{2, 166}_2 c b^{2, 165}_2 ∨ -b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ p_330 ∨ -b^{2, 166}_1 c b^{2, 165}_2 ∨ -b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ p_330 ∨ b^{2, 166}_0 c in DIMACS: 5141 -5142 5143 330 -5144 0 5141 -5142 5143 330 -5145 0 5141 -5142 5143 330 5146 0 c 1-1 --> 0 c (-b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ b^{2, 165}_0 ∧ -p_330) -> (-b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ -b^{2, 166}_0) c in CNF: c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ p_330 ∨ -b^{2, 166}_2 c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ p_330 ∨ -b^{2, 166}_1 c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ p_330 ∨ -b^{2, 166}_0 c in DIMACS: 5141 5142 -5143 330 -5144 0 5141 5142 -5143 330 -5145 0 5141 5142 -5143 330 -5146 0 c 0-1 --> -1 c (-b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ -b^{2, 165}_0 ∧ -p_330) -> ( b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ b^{2, 166}_0) c in CNF: c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ p_330 ∨ b^{2, 166}_2 c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ p_330 ∨ -b^{2, 166}_1 c b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ p_330 ∨ b^{2, 166}_0 c in DIMACS: 5141 5142 5143 330 5144 0 5141 5142 5143 330 -5145 0 5141 5142 5143 330 5146 0 c -1-1 --> -2 c ( b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ b^{2, 165}_0 ∧ -p_330) -> ( b^{2, 166}_2 ∧ b^{2, 166}_1 ∧ -b^{2, 166}_0) c in CNF: c -b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ p_330 ∨ b^{2, 166}_2 c -b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ p_330 ∨ b^{2, 166}_1 c -b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ p_330 ∨ -b^{2, 166}_0 c in DIMACS: -5141 5142 -5143 330 5144 0 -5141 5142 -5143 330 5145 0 -5141 5142 -5143 330 -5146 0 c -2-1 --> break c ( b^{2, 165}_2 ∧ b^{2, 165}_1 ∧ -b^{2, 165}_0 ∧ -p_330) -> break c in CNF: c -b^{2, 165}_2 ∨ -b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ p_330 ∨ break c in DIMACS: -5141 -5142 5143 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 165}_2 ∧ -b^{2, 165}_1 ∧ -b^{2, 165}_0 ∧ true) c in CNF: c -b^{2, 165}_2 ∨ b^{2, 165}_1 ∨ b^{2, 165}_0 ∨ false c in DIMACS: -5141 5142 5143 0 c 3 does not represent an automaton state. c -(-b^{2, 165}_2 ∧ b^{2, 165}_1 ∧ b^{2, 165}_0 ∧ true) c in CNF: c b^{2, 165}_2 ∨ -b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ false c in DIMACS: 5141 -5142 -5143 0 c -3 does not represent an automaton state. c -( b^{2, 165}_2 ∧ b^{2, 165}_1 ∧ b^{2, 165}_0 ∧ true) c in CNF: c -b^{2, 165}_2 ∨ -b^{2, 165}_1 ∨ -b^{2, 165}_0 ∨ false c in DIMACS: -5141 -5142 -5143 0 c i = 166 c -2+1 --> -1 c ( b^{2, 166}_2 ∧ b^{2, 166}_1 ∧ -b^{2, 166}_0 ∧ p_332) -> ( b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ b^{2, 167}_0) c in CNF: c -b^{2, 166}_2 ∨ -b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ -p_332 ∨ b^{2, 167}_2 c -b^{2, 166}_2 ∨ -b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ -p_332 ∨ -b^{2, 167}_1 c -b^{2, 166}_2 ∨ -b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ -p_332 ∨ b^{2, 167}_0 c in DIMACS: -5144 -5145 5146 -332 5147 0 -5144 -5145 5146 -332 -5148 0 -5144 -5145 5146 -332 5149 0 c -1+1 --> 0 c ( b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ b^{2, 166}_0 ∧ p_332) -> (-b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ -b^{2, 167}_0) c in CNF: c -b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ -p_332 ∨ -b^{2, 167}_2 c -b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ -p_332 ∨ -b^{2, 167}_1 c -b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ -p_332 ∨ -b^{2, 167}_0 c in DIMACS: -5144 5145 -5146 -332 -5147 0 -5144 5145 -5146 -332 -5148 0 -5144 5145 -5146 -332 -5149 0 c 0+1 --> 1 c (-b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ -b^{2, 166}_0 ∧ p_332) -> (-b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ b^{2, 167}_0) c in CNF: c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ -p_332 ∨ -b^{2, 167}_2 c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ -p_332 ∨ -b^{2, 167}_1 c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ -p_332 ∨ b^{2, 167}_0 c in DIMACS: 5144 5145 5146 -332 -5147 0 5144 5145 5146 -332 -5148 0 5144 5145 5146 -332 5149 0 c 1+1 --> 2 c (-b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ b^{2, 166}_0 ∧ p_332) -> (-b^{2, 167}_2 ∧ b^{2, 167}_1 ∧ -b^{2, 167}_0) c in CNF: c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ -p_332 ∨ -b^{2, 167}_2 c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ -p_332 ∨ b^{2, 167}_1 c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ -p_332 ∨ -b^{2, 167}_0 c in DIMACS: 5144 5145 -5146 -332 -5147 0 5144 5145 -5146 -332 5148 0 5144 5145 -5146 -332 -5149 0 c 2+1 --> break c (-b^{2, 166}_2 ∧ b^{2, 166}_1 ∧ -b^{2, 166}_0 ∧ p_332) -> break c in CNF: c b^{2, 166}_2 ∨ -b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ -p_332 ∨ break c in DIMACS: 5144 -5145 5146 -332 1162 0 c 2-1 --> 1 c (-b^{2, 166}_2 ∧ b^{2, 166}_1 ∧ -b^{2, 166}_0 ∧ -p_332) -> (-b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ b^{2, 167}_0) c in CNF: c b^{2, 166}_2 ∨ -b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ p_332 ∨ -b^{2, 167}_2 c b^{2, 166}_2 ∨ -b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ p_332 ∨ -b^{2, 167}_1 c b^{2, 166}_2 ∨ -b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ p_332 ∨ b^{2, 167}_0 c in DIMACS: 5144 -5145 5146 332 -5147 0 5144 -5145 5146 332 -5148 0 5144 -5145 5146 332 5149 0 c 1-1 --> 0 c (-b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ b^{2, 166}_0 ∧ -p_332) -> (-b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ -b^{2, 167}_0) c in CNF: c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ p_332 ∨ -b^{2, 167}_2 c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ p_332 ∨ -b^{2, 167}_1 c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ p_332 ∨ -b^{2, 167}_0 c in DIMACS: 5144 5145 -5146 332 -5147 0 5144 5145 -5146 332 -5148 0 5144 5145 -5146 332 -5149 0 c 0-1 --> -1 c (-b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ -b^{2, 166}_0 ∧ -p_332) -> ( b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ b^{2, 167}_0) c in CNF: c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ p_332 ∨ b^{2, 167}_2 c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ p_332 ∨ -b^{2, 167}_1 c b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ p_332 ∨ b^{2, 167}_0 c in DIMACS: 5144 5145 5146 332 5147 0 5144 5145 5146 332 -5148 0 5144 5145 5146 332 5149 0 c -1-1 --> -2 c ( b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ b^{2, 166}_0 ∧ -p_332) -> ( b^{2, 167}_2 ∧ b^{2, 167}_1 ∧ -b^{2, 167}_0) c in CNF: c -b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ p_332 ∨ b^{2, 167}_2 c -b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ p_332 ∨ b^{2, 167}_1 c -b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ p_332 ∨ -b^{2, 167}_0 c in DIMACS: -5144 5145 -5146 332 5147 0 -5144 5145 -5146 332 5148 0 -5144 5145 -5146 332 -5149 0 c -2-1 --> break c ( b^{2, 166}_2 ∧ b^{2, 166}_1 ∧ -b^{2, 166}_0 ∧ -p_332) -> break c in CNF: c -b^{2, 166}_2 ∨ -b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ p_332 ∨ break c in DIMACS: -5144 -5145 5146 332 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 166}_2 ∧ -b^{2, 166}_1 ∧ -b^{2, 166}_0 ∧ true) c in CNF: c -b^{2, 166}_2 ∨ b^{2, 166}_1 ∨ b^{2, 166}_0 ∨ false c in DIMACS: -5144 5145 5146 0 c 3 does not represent an automaton state. c -(-b^{2, 166}_2 ∧ b^{2, 166}_1 ∧ b^{2, 166}_0 ∧ true) c in CNF: c b^{2, 166}_2 ∨ -b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ false c in DIMACS: 5144 -5145 -5146 0 c -3 does not represent an automaton state. c -( b^{2, 166}_2 ∧ b^{2, 166}_1 ∧ b^{2, 166}_0 ∧ true) c in CNF: c -b^{2, 166}_2 ∨ -b^{2, 166}_1 ∨ -b^{2, 166}_0 ∨ false c in DIMACS: -5144 -5145 -5146 0 c i = 167 c -2+1 --> -1 c ( b^{2, 167}_2 ∧ b^{2, 167}_1 ∧ -b^{2, 167}_0 ∧ p_334) -> ( b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ b^{2, 168}_0) c in CNF: c -b^{2, 167}_2 ∨ -b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ -p_334 ∨ b^{2, 168}_2 c -b^{2, 167}_2 ∨ -b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ -p_334 ∨ -b^{2, 168}_1 c -b^{2, 167}_2 ∨ -b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ -p_334 ∨ b^{2, 168}_0 c in DIMACS: -5147 -5148 5149 -334 5150 0 -5147 -5148 5149 -334 -5151 0 -5147 -5148 5149 -334 5152 0 c -1+1 --> 0 c ( b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ b^{2, 167}_0 ∧ p_334) -> (-b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ -b^{2, 168}_0) c in CNF: c -b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ -p_334 ∨ -b^{2, 168}_2 c -b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ -p_334 ∨ -b^{2, 168}_1 c -b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ -p_334 ∨ -b^{2, 168}_0 c in DIMACS: -5147 5148 -5149 -334 -5150 0 -5147 5148 -5149 -334 -5151 0 -5147 5148 -5149 -334 -5152 0 c 0+1 --> 1 c (-b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ -b^{2, 167}_0 ∧ p_334) -> (-b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ b^{2, 168}_0) c in CNF: c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ -p_334 ∨ -b^{2, 168}_2 c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ -p_334 ∨ -b^{2, 168}_1 c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ -p_334 ∨ b^{2, 168}_0 c in DIMACS: 5147 5148 5149 -334 -5150 0 5147 5148 5149 -334 -5151 0 5147 5148 5149 -334 5152 0 c 1+1 --> 2 c (-b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ b^{2, 167}_0 ∧ p_334) -> (-b^{2, 168}_2 ∧ b^{2, 168}_1 ∧ -b^{2, 168}_0) c in CNF: c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ -p_334 ∨ -b^{2, 168}_2 c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ -p_334 ∨ b^{2, 168}_1 c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ -p_334 ∨ -b^{2, 168}_0 c in DIMACS: 5147 5148 -5149 -334 -5150 0 5147 5148 -5149 -334 5151 0 5147 5148 -5149 -334 -5152 0 c 2+1 --> break c (-b^{2, 167}_2 ∧ b^{2, 167}_1 ∧ -b^{2, 167}_0 ∧ p_334) -> break c in CNF: c b^{2, 167}_2 ∨ -b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ -p_334 ∨ break c in DIMACS: 5147 -5148 5149 -334 1162 0 c 2-1 --> 1 c (-b^{2, 167}_2 ∧ b^{2, 167}_1 ∧ -b^{2, 167}_0 ∧ -p_334) -> (-b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ b^{2, 168}_0) c in CNF: c b^{2, 167}_2 ∨ -b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ p_334 ∨ -b^{2, 168}_2 c b^{2, 167}_2 ∨ -b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ p_334 ∨ -b^{2, 168}_1 c b^{2, 167}_2 ∨ -b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ p_334 ∨ b^{2, 168}_0 c in DIMACS: 5147 -5148 5149 334 -5150 0 5147 -5148 5149 334 -5151 0 5147 -5148 5149 334 5152 0 c 1-1 --> 0 c (-b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ b^{2, 167}_0 ∧ -p_334) -> (-b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ -b^{2, 168}_0) c in CNF: c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ p_334 ∨ -b^{2, 168}_2 c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ p_334 ∨ -b^{2, 168}_1 c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ p_334 ∨ -b^{2, 168}_0 c in DIMACS: 5147 5148 -5149 334 -5150 0 5147 5148 -5149 334 -5151 0 5147 5148 -5149 334 -5152 0 c 0-1 --> -1 c (-b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ -b^{2, 167}_0 ∧ -p_334) -> ( b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ b^{2, 168}_0) c in CNF: c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ p_334 ∨ b^{2, 168}_2 c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ p_334 ∨ -b^{2, 168}_1 c b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ p_334 ∨ b^{2, 168}_0 c in DIMACS: 5147 5148 5149 334 5150 0 5147 5148 5149 334 -5151 0 5147 5148 5149 334 5152 0 c -1-1 --> -2 c ( b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ b^{2, 167}_0 ∧ -p_334) -> ( b^{2, 168}_2 ∧ b^{2, 168}_1 ∧ -b^{2, 168}_0) c in CNF: c -b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ p_334 ∨ b^{2, 168}_2 c -b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ p_334 ∨ b^{2, 168}_1 c -b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ p_334 ∨ -b^{2, 168}_0 c in DIMACS: -5147 5148 -5149 334 5150 0 -5147 5148 -5149 334 5151 0 -5147 5148 -5149 334 -5152 0 c -2-1 --> break c ( b^{2, 167}_2 ∧ b^{2, 167}_1 ∧ -b^{2, 167}_0 ∧ -p_334) -> break c in CNF: c -b^{2, 167}_2 ∨ -b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ p_334 ∨ break c in DIMACS: -5147 -5148 5149 334 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 167}_2 ∧ -b^{2, 167}_1 ∧ -b^{2, 167}_0 ∧ true) c in CNF: c -b^{2, 167}_2 ∨ b^{2, 167}_1 ∨ b^{2, 167}_0 ∨ false c in DIMACS: -5147 5148 5149 0 c 3 does not represent an automaton state. c -(-b^{2, 167}_2 ∧ b^{2, 167}_1 ∧ b^{2, 167}_0 ∧ true) c in CNF: c b^{2, 167}_2 ∨ -b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ false c in DIMACS: 5147 -5148 -5149 0 c -3 does not represent an automaton state. c -( b^{2, 167}_2 ∧ b^{2, 167}_1 ∧ b^{2, 167}_0 ∧ true) c in CNF: c -b^{2, 167}_2 ∨ -b^{2, 167}_1 ∨ -b^{2, 167}_0 ∨ false c in DIMACS: -5147 -5148 -5149 0 c i = 168 c -2+1 --> -1 c ( b^{2, 168}_2 ∧ b^{2, 168}_1 ∧ -b^{2, 168}_0 ∧ p_336) -> ( b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ b^{2, 169}_0) c in CNF: c -b^{2, 168}_2 ∨ -b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ -p_336 ∨ b^{2, 169}_2 c -b^{2, 168}_2 ∨ -b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ -p_336 ∨ -b^{2, 169}_1 c -b^{2, 168}_2 ∨ -b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ -p_336 ∨ b^{2, 169}_0 c in DIMACS: -5150 -5151 5152 -336 5153 0 -5150 -5151 5152 -336 -5154 0 -5150 -5151 5152 -336 5155 0 c -1+1 --> 0 c ( b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ b^{2, 168}_0 ∧ p_336) -> (-b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ -b^{2, 169}_0) c in CNF: c -b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ -p_336 ∨ -b^{2, 169}_2 c -b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ -p_336 ∨ -b^{2, 169}_1 c -b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ -p_336 ∨ -b^{2, 169}_0 c in DIMACS: -5150 5151 -5152 -336 -5153 0 -5150 5151 -5152 -336 -5154 0 -5150 5151 -5152 -336 -5155 0 c 0+1 --> 1 c (-b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ -b^{2, 168}_0 ∧ p_336) -> (-b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ b^{2, 169}_0) c in CNF: c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ -p_336 ∨ -b^{2, 169}_2 c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ -p_336 ∨ -b^{2, 169}_1 c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ -p_336 ∨ b^{2, 169}_0 c in DIMACS: 5150 5151 5152 -336 -5153 0 5150 5151 5152 -336 -5154 0 5150 5151 5152 -336 5155 0 c 1+1 --> 2 c (-b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ b^{2, 168}_0 ∧ p_336) -> (-b^{2, 169}_2 ∧ b^{2, 169}_1 ∧ -b^{2, 169}_0) c in CNF: c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ -p_336 ∨ -b^{2, 169}_2 c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ -p_336 ∨ b^{2, 169}_1 c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ -p_336 ∨ -b^{2, 169}_0 c in DIMACS: 5150 5151 -5152 -336 -5153 0 5150 5151 -5152 -336 5154 0 5150 5151 -5152 -336 -5155 0 c 2+1 --> break c (-b^{2, 168}_2 ∧ b^{2, 168}_1 ∧ -b^{2, 168}_0 ∧ p_336) -> break c in CNF: c b^{2, 168}_2 ∨ -b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ -p_336 ∨ break c in DIMACS: 5150 -5151 5152 -336 1162 0 c 2-1 --> 1 c (-b^{2, 168}_2 ∧ b^{2, 168}_1 ∧ -b^{2, 168}_0 ∧ -p_336) -> (-b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ b^{2, 169}_0) c in CNF: c b^{2, 168}_2 ∨ -b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ p_336 ∨ -b^{2, 169}_2 c b^{2, 168}_2 ∨ -b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ p_336 ∨ -b^{2, 169}_1 c b^{2, 168}_2 ∨ -b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ p_336 ∨ b^{2, 169}_0 c in DIMACS: 5150 -5151 5152 336 -5153 0 5150 -5151 5152 336 -5154 0 5150 -5151 5152 336 5155 0 c 1-1 --> 0 c (-b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ b^{2, 168}_0 ∧ -p_336) -> (-b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ -b^{2, 169}_0) c in CNF: c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ p_336 ∨ -b^{2, 169}_2 c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ p_336 ∨ -b^{2, 169}_1 c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ p_336 ∨ -b^{2, 169}_0 c in DIMACS: 5150 5151 -5152 336 -5153 0 5150 5151 -5152 336 -5154 0 5150 5151 -5152 336 -5155 0 c 0-1 --> -1 c (-b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ -b^{2, 168}_0 ∧ -p_336) -> ( b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ b^{2, 169}_0) c in CNF: c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ p_336 ∨ b^{2, 169}_2 c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ p_336 ∨ -b^{2, 169}_1 c b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ p_336 ∨ b^{2, 169}_0 c in DIMACS: 5150 5151 5152 336 5153 0 5150 5151 5152 336 -5154 0 5150 5151 5152 336 5155 0 c -1-1 --> -2 c ( b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ b^{2, 168}_0 ∧ -p_336) -> ( b^{2, 169}_2 ∧ b^{2, 169}_1 ∧ -b^{2, 169}_0) c in CNF: c -b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ p_336 ∨ b^{2, 169}_2 c -b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ p_336 ∨ b^{2, 169}_1 c -b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ p_336 ∨ -b^{2, 169}_0 c in DIMACS: -5150 5151 -5152 336 5153 0 -5150 5151 -5152 336 5154 0 -5150 5151 -5152 336 -5155 0 c -2-1 --> break c ( b^{2, 168}_2 ∧ b^{2, 168}_1 ∧ -b^{2, 168}_0 ∧ -p_336) -> break c in CNF: c -b^{2, 168}_2 ∨ -b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ p_336 ∨ break c in DIMACS: -5150 -5151 5152 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 168}_2 ∧ -b^{2, 168}_1 ∧ -b^{2, 168}_0 ∧ true) c in CNF: c -b^{2, 168}_2 ∨ b^{2, 168}_1 ∨ b^{2, 168}_0 ∨ false c in DIMACS: -5150 5151 5152 0 c 3 does not represent an automaton state. c -(-b^{2, 168}_2 ∧ b^{2, 168}_1 ∧ b^{2, 168}_0 ∧ true) c in CNF: c b^{2, 168}_2 ∨ -b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ false c in DIMACS: 5150 -5151 -5152 0 c -3 does not represent an automaton state. c -( b^{2, 168}_2 ∧ b^{2, 168}_1 ∧ b^{2, 168}_0 ∧ true) c in CNF: c -b^{2, 168}_2 ∨ -b^{2, 168}_1 ∨ -b^{2, 168}_0 ∨ false c in DIMACS: -5150 -5151 -5152 0 c i = 169 c -2+1 --> -1 c ( b^{2, 169}_2 ∧ b^{2, 169}_1 ∧ -b^{2, 169}_0 ∧ p_338) -> ( b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ b^{2, 170}_0) c in CNF: c -b^{2, 169}_2 ∨ -b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ -p_338 ∨ b^{2, 170}_2 c -b^{2, 169}_2 ∨ -b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ -p_338 ∨ -b^{2, 170}_1 c -b^{2, 169}_2 ∨ -b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ -p_338 ∨ b^{2, 170}_0 c in DIMACS: -5153 -5154 5155 -338 5156 0 -5153 -5154 5155 -338 -5157 0 -5153 -5154 5155 -338 5158 0 c -1+1 --> 0 c ( b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ b^{2, 169}_0 ∧ p_338) -> (-b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ -b^{2, 170}_0) c in CNF: c -b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ -p_338 ∨ -b^{2, 170}_2 c -b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ -p_338 ∨ -b^{2, 170}_1 c -b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ -p_338 ∨ -b^{2, 170}_0 c in DIMACS: -5153 5154 -5155 -338 -5156 0 -5153 5154 -5155 -338 -5157 0 -5153 5154 -5155 -338 -5158 0 c 0+1 --> 1 c (-b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ -b^{2, 169}_0 ∧ p_338) -> (-b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ b^{2, 170}_0) c in CNF: c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ -p_338 ∨ -b^{2, 170}_2 c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ -p_338 ∨ -b^{2, 170}_1 c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ -p_338 ∨ b^{2, 170}_0 c in DIMACS: 5153 5154 5155 -338 -5156 0 5153 5154 5155 -338 -5157 0 5153 5154 5155 -338 5158 0 c 1+1 --> 2 c (-b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ b^{2, 169}_0 ∧ p_338) -> (-b^{2, 170}_2 ∧ b^{2, 170}_1 ∧ -b^{2, 170}_0) c in CNF: c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ -p_338 ∨ -b^{2, 170}_2 c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ -p_338 ∨ b^{2, 170}_1 c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ -p_338 ∨ -b^{2, 170}_0 c in DIMACS: 5153 5154 -5155 -338 -5156 0 5153 5154 -5155 -338 5157 0 5153 5154 -5155 -338 -5158 0 c 2+1 --> break c (-b^{2, 169}_2 ∧ b^{2, 169}_1 ∧ -b^{2, 169}_0 ∧ p_338) -> break c in CNF: c b^{2, 169}_2 ∨ -b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ -p_338 ∨ break c in DIMACS: 5153 -5154 5155 -338 1162 0 c 2-1 --> 1 c (-b^{2, 169}_2 ∧ b^{2, 169}_1 ∧ -b^{2, 169}_0 ∧ -p_338) -> (-b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ b^{2, 170}_0) c in CNF: c b^{2, 169}_2 ∨ -b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ p_338 ∨ -b^{2, 170}_2 c b^{2, 169}_2 ∨ -b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ p_338 ∨ -b^{2, 170}_1 c b^{2, 169}_2 ∨ -b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ p_338 ∨ b^{2, 170}_0 c in DIMACS: 5153 -5154 5155 338 -5156 0 5153 -5154 5155 338 -5157 0 5153 -5154 5155 338 5158 0 c 1-1 --> 0 c (-b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ b^{2, 169}_0 ∧ -p_338) -> (-b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ -b^{2, 170}_0) c in CNF: c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ p_338 ∨ -b^{2, 170}_2 c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ p_338 ∨ -b^{2, 170}_1 c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ p_338 ∨ -b^{2, 170}_0 c in DIMACS: 5153 5154 -5155 338 -5156 0 5153 5154 -5155 338 -5157 0 5153 5154 -5155 338 -5158 0 c 0-1 --> -1 c (-b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ -b^{2, 169}_0 ∧ -p_338) -> ( b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ b^{2, 170}_0) c in CNF: c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ p_338 ∨ b^{2, 170}_2 c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ p_338 ∨ -b^{2, 170}_1 c b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ p_338 ∨ b^{2, 170}_0 c in DIMACS: 5153 5154 5155 338 5156 0 5153 5154 5155 338 -5157 0 5153 5154 5155 338 5158 0 c -1-1 --> -2 c ( b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ b^{2, 169}_0 ∧ -p_338) -> ( b^{2, 170}_2 ∧ b^{2, 170}_1 ∧ -b^{2, 170}_0) c in CNF: c -b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ p_338 ∨ b^{2, 170}_2 c -b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ p_338 ∨ b^{2, 170}_1 c -b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ p_338 ∨ -b^{2, 170}_0 c in DIMACS: -5153 5154 -5155 338 5156 0 -5153 5154 -5155 338 5157 0 -5153 5154 -5155 338 -5158 0 c -2-1 --> break c ( b^{2, 169}_2 ∧ b^{2, 169}_1 ∧ -b^{2, 169}_0 ∧ -p_338) -> break c in CNF: c -b^{2, 169}_2 ∨ -b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ p_338 ∨ break c in DIMACS: -5153 -5154 5155 338 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 169}_2 ∧ -b^{2, 169}_1 ∧ -b^{2, 169}_0 ∧ true) c in CNF: c -b^{2, 169}_2 ∨ b^{2, 169}_1 ∨ b^{2, 169}_0 ∨ false c in DIMACS: -5153 5154 5155 0 c 3 does not represent an automaton state. c -(-b^{2, 169}_2 ∧ b^{2, 169}_1 ∧ b^{2, 169}_0 ∧ true) c in CNF: c b^{2, 169}_2 ∨ -b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ false c in DIMACS: 5153 -5154 -5155 0 c -3 does not represent an automaton state. c -( b^{2, 169}_2 ∧ b^{2, 169}_1 ∧ b^{2, 169}_0 ∧ true) c in CNF: c -b^{2, 169}_2 ∨ -b^{2, 169}_1 ∨ -b^{2, 169}_0 ∨ false c in DIMACS: -5153 -5154 -5155 0 c i = 170 c -2+1 --> -1 c ( b^{2, 170}_2 ∧ b^{2, 170}_1 ∧ -b^{2, 170}_0 ∧ p_340) -> ( b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ b^{2, 171}_0) c in CNF: c -b^{2, 170}_2 ∨ -b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ -p_340 ∨ b^{2, 171}_2 c -b^{2, 170}_2 ∨ -b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ -p_340 ∨ -b^{2, 171}_1 c -b^{2, 170}_2 ∨ -b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ -p_340 ∨ b^{2, 171}_0 c in DIMACS: -5156 -5157 5158 -340 5159 0 -5156 -5157 5158 -340 -5160 0 -5156 -5157 5158 -340 5161 0 c -1+1 --> 0 c ( b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ b^{2, 170}_0 ∧ p_340) -> (-b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ -b^{2, 171}_0) c in CNF: c -b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ -p_340 ∨ -b^{2, 171}_2 c -b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ -p_340 ∨ -b^{2, 171}_1 c -b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ -p_340 ∨ -b^{2, 171}_0 c in DIMACS: -5156 5157 -5158 -340 -5159 0 -5156 5157 -5158 -340 -5160 0 -5156 5157 -5158 -340 -5161 0 c 0+1 --> 1 c (-b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ -b^{2, 170}_0 ∧ p_340) -> (-b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ b^{2, 171}_0) c in CNF: c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ -p_340 ∨ -b^{2, 171}_2 c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ -p_340 ∨ -b^{2, 171}_1 c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ -p_340 ∨ b^{2, 171}_0 c in DIMACS: 5156 5157 5158 -340 -5159 0 5156 5157 5158 -340 -5160 0 5156 5157 5158 -340 5161 0 c 1+1 --> 2 c (-b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ b^{2, 170}_0 ∧ p_340) -> (-b^{2, 171}_2 ∧ b^{2, 171}_1 ∧ -b^{2, 171}_0) c in CNF: c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ -p_340 ∨ -b^{2, 171}_2 c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ -p_340 ∨ b^{2, 171}_1 c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ -p_340 ∨ -b^{2, 171}_0 c in DIMACS: 5156 5157 -5158 -340 -5159 0 5156 5157 -5158 -340 5160 0 5156 5157 -5158 -340 -5161 0 c 2+1 --> break c (-b^{2, 170}_2 ∧ b^{2, 170}_1 ∧ -b^{2, 170}_0 ∧ p_340) -> break c in CNF: c b^{2, 170}_2 ∨ -b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ -p_340 ∨ break c in DIMACS: 5156 -5157 5158 -340 1162 0 c 2-1 --> 1 c (-b^{2, 170}_2 ∧ b^{2, 170}_1 ∧ -b^{2, 170}_0 ∧ -p_340) -> (-b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ b^{2, 171}_0) c in CNF: c b^{2, 170}_2 ∨ -b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ p_340 ∨ -b^{2, 171}_2 c b^{2, 170}_2 ∨ -b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ p_340 ∨ -b^{2, 171}_1 c b^{2, 170}_2 ∨ -b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ p_340 ∨ b^{2, 171}_0 c in DIMACS: 5156 -5157 5158 340 -5159 0 5156 -5157 5158 340 -5160 0 5156 -5157 5158 340 5161 0 c 1-1 --> 0 c (-b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ b^{2, 170}_0 ∧ -p_340) -> (-b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ -b^{2, 171}_0) c in CNF: c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ p_340 ∨ -b^{2, 171}_2 c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ p_340 ∨ -b^{2, 171}_1 c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ p_340 ∨ -b^{2, 171}_0 c in DIMACS: 5156 5157 -5158 340 -5159 0 5156 5157 -5158 340 -5160 0 5156 5157 -5158 340 -5161 0 c 0-1 --> -1 c (-b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ -b^{2, 170}_0 ∧ -p_340) -> ( b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ b^{2, 171}_0) c in CNF: c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ p_340 ∨ b^{2, 171}_2 c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ p_340 ∨ -b^{2, 171}_1 c b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ p_340 ∨ b^{2, 171}_0 c in DIMACS: 5156 5157 5158 340 5159 0 5156 5157 5158 340 -5160 0 5156 5157 5158 340 5161 0 c -1-1 --> -2 c ( b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ b^{2, 170}_0 ∧ -p_340) -> ( b^{2, 171}_2 ∧ b^{2, 171}_1 ∧ -b^{2, 171}_0) c in CNF: c -b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ p_340 ∨ b^{2, 171}_2 c -b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ p_340 ∨ b^{2, 171}_1 c -b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ p_340 ∨ -b^{2, 171}_0 c in DIMACS: -5156 5157 -5158 340 5159 0 -5156 5157 -5158 340 5160 0 -5156 5157 -5158 340 -5161 0 c -2-1 --> break c ( b^{2, 170}_2 ∧ b^{2, 170}_1 ∧ -b^{2, 170}_0 ∧ -p_340) -> break c in CNF: c -b^{2, 170}_2 ∨ -b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ p_340 ∨ break c in DIMACS: -5156 -5157 5158 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 170}_2 ∧ -b^{2, 170}_1 ∧ -b^{2, 170}_0 ∧ true) c in CNF: c -b^{2, 170}_2 ∨ b^{2, 170}_1 ∨ b^{2, 170}_0 ∨ false c in DIMACS: -5156 5157 5158 0 c 3 does not represent an automaton state. c -(-b^{2, 170}_2 ∧ b^{2, 170}_1 ∧ b^{2, 170}_0 ∧ true) c in CNF: c b^{2, 170}_2 ∨ -b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ false c in DIMACS: 5156 -5157 -5158 0 c -3 does not represent an automaton state. c -( b^{2, 170}_2 ∧ b^{2, 170}_1 ∧ b^{2, 170}_0 ∧ true) c in CNF: c -b^{2, 170}_2 ∨ -b^{2, 170}_1 ∨ -b^{2, 170}_0 ∨ false c in DIMACS: -5156 -5157 -5158 0 c i = 171 c -2+1 --> -1 c ( b^{2, 171}_2 ∧ b^{2, 171}_1 ∧ -b^{2, 171}_0 ∧ p_342) -> ( b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ b^{2, 172}_0) c in CNF: c -b^{2, 171}_2 ∨ -b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ -p_342 ∨ b^{2, 172}_2 c -b^{2, 171}_2 ∨ -b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ -p_342 ∨ -b^{2, 172}_1 c -b^{2, 171}_2 ∨ -b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ -p_342 ∨ b^{2, 172}_0 c in DIMACS: -5159 -5160 5161 -342 5162 0 -5159 -5160 5161 -342 -5163 0 -5159 -5160 5161 -342 5164 0 c -1+1 --> 0 c ( b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ b^{2, 171}_0 ∧ p_342) -> (-b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ -b^{2, 172}_0) c in CNF: c -b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ -p_342 ∨ -b^{2, 172}_2 c -b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ -p_342 ∨ -b^{2, 172}_1 c -b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ -p_342 ∨ -b^{2, 172}_0 c in DIMACS: -5159 5160 -5161 -342 -5162 0 -5159 5160 -5161 -342 -5163 0 -5159 5160 -5161 -342 -5164 0 c 0+1 --> 1 c (-b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ -b^{2, 171}_0 ∧ p_342) -> (-b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ b^{2, 172}_0) c in CNF: c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ -p_342 ∨ -b^{2, 172}_2 c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ -p_342 ∨ -b^{2, 172}_1 c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ -p_342 ∨ b^{2, 172}_0 c in DIMACS: 5159 5160 5161 -342 -5162 0 5159 5160 5161 -342 -5163 0 5159 5160 5161 -342 5164 0 c 1+1 --> 2 c (-b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ b^{2, 171}_0 ∧ p_342) -> (-b^{2, 172}_2 ∧ b^{2, 172}_1 ∧ -b^{2, 172}_0) c in CNF: c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ -p_342 ∨ -b^{2, 172}_2 c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ -p_342 ∨ b^{2, 172}_1 c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ -p_342 ∨ -b^{2, 172}_0 c in DIMACS: 5159 5160 -5161 -342 -5162 0 5159 5160 -5161 -342 5163 0 5159 5160 -5161 -342 -5164 0 c 2+1 --> break c (-b^{2, 171}_2 ∧ b^{2, 171}_1 ∧ -b^{2, 171}_0 ∧ p_342) -> break c in CNF: c b^{2, 171}_2 ∨ -b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ -p_342 ∨ break c in DIMACS: 5159 -5160 5161 -342 1162 0 c 2-1 --> 1 c (-b^{2, 171}_2 ∧ b^{2, 171}_1 ∧ -b^{2, 171}_0 ∧ -p_342) -> (-b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ b^{2, 172}_0) c in CNF: c b^{2, 171}_2 ∨ -b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ p_342 ∨ -b^{2, 172}_2 c b^{2, 171}_2 ∨ -b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ p_342 ∨ -b^{2, 172}_1 c b^{2, 171}_2 ∨ -b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ p_342 ∨ b^{2, 172}_0 c in DIMACS: 5159 -5160 5161 342 -5162 0 5159 -5160 5161 342 -5163 0 5159 -5160 5161 342 5164 0 c 1-1 --> 0 c (-b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ b^{2, 171}_0 ∧ -p_342) -> (-b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ -b^{2, 172}_0) c in CNF: c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ p_342 ∨ -b^{2, 172}_2 c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ p_342 ∨ -b^{2, 172}_1 c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ p_342 ∨ -b^{2, 172}_0 c in DIMACS: 5159 5160 -5161 342 -5162 0 5159 5160 -5161 342 -5163 0 5159 5160 -5161 342 -5164 0 c 0-1 --> -1 c (-b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ -b^{2, 171}_0 ∧ -p_342) -> ( b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ b^{2, 172}_0) c in CNF: c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ p_342 ∨ b^{2, 172}_2 c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ p_342 ∨ -b^{2, 172}_1 c b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ p_342 ∨ b^{2, 172}_0 c in DIMACS: 5159 5160 5161 342 5162 0 5159 5160 5161 342 -5163 0 5159 5160 5161 342 5164 0 c -1-1 --> -2 c ( b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ b^{2, 171}_0 ∧ -p_342) -> ( b^{2, 172}_2 ∧ b^{2, 172}_1 ∧ -b^{2, 172}_0) c in CNF: c -b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ p_342 ∨ b^{2, 172}_2 c -b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ p_342 ∨ b^{2, 172}_1 c -b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ p_342 ∨ -b^{2, 172}_0 c in DIMACS: -5159 5160 -5161 342 5162 0 -5159 5160 -5161 342 5163 0 -5159 5160 -5161 342 -5164 0 c -2-1 --> break c ( b^{2, 171}_2 ∧ b^{2, 171}_1 ∧ -b^{2, 171}_0 ∧ -p_342) -> break c in CNF: c -b^{2, 171}_2 ∨ -b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ p_342 ∨ break c in DIMACS: -5159 -5160 5161 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 171}_2 ∧ -b^{2, 171}_1 ∧ -b^{2, 171}_0 ∧ true) c in CNF: c -b^{2, 171}_2 ∨ b^{2, 171}_1 ∨ b^{2, 171}_0 ∨ false c in DIMACS: -5159 5160 5161 0 c 3 does not represent an automaton state. c -(-b^{2, 171}_2 ∧ b^{2, 171}_1 ∧ b^{2, 171}_0 ∧ true) c in CNF: c b^{2, 171}_2 ∨ -b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ false c in DIMACS: 5159 -5160 -5161 0 c -3 does not represent an automaton state. c -( b^{2, 171}_2 ∧ b^{2, 171}_1 ∧ b^{2, 171}_0 ∧ true) c in CNF: c -b^{2, 171}_2 ∨ -b^{2, 171}_1 ∨ -b^{2, 171}_0 ∨ false c in DIMACS: -5159 -5160 -5161 0 c i = 172 c -2+1 --> -1 c ( b^{2, 172}_2 ∧ b^{2, 172}_1 ∧ -b^{2, 172}_0 ∧ p_344) -> ( b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ b^{2, 173}_0) c in CNF: c -b^{2, 172}_2 ∨ -b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ -p_344 ∨ b^{2, 173}_2 c -b^{2, 172}_2 ∨ -b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ -p_344 ∨ -b^{2, 173}_1 c -b^{2, 172}_2 ∨ -b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ -p_344 ∨ b^{2, 173}_0 c in DIMACS: -5162 -5163 5164 -344 5165 0 -5162 -5163 5164 -344 -5166 0 -5162 -5163 5164 -344 5167 0 c -1+1 --> 0 c ( b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ b^{2, 172}_0 ∧ p_344) -> (-b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ -b^{2, 173}_0) c in CNF: c -b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ -p_344 ∨ -b^{2, 173}_2 c -b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ -p_344 ∨ -b^{2, 173}_1 c -b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ -p_344 ∨ -b^{2, 173}_0 c in DIMACS: -5162 5163 -5164 -344 -5165 0 -5162 5163 -5164 -344 -5166 0 -5162 5163 -5164 -344 -5167 0 c 0+1 --> 1 c (-b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ -b^{2, 172}_0 ∧ p_344) -> (-b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ b^{2, 173}_0) c in CNF: c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ -p_344 ∨ -b^{2, 173}_2 c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ -p_344 ∨ -b^{2, 173}_1 c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ -p_344 ∨ b^{2, 173}_0 c in DIMACS: 5162 5163 5164 -344 -5165 0 5162 5163 5164 -344 -5166 0 5162 5163 5164 -344 5167 0 c 1+1 --> 2 c (-b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ b^{2, 172}_0 ∧ p_344) -> (-b^{2, 173}_2 ∧ b^{2, 173}_1 ∧ -b^{2, 173}_0) c in CNF: c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ -p_344 ∨ -b^{2, 173}_2 c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ -p_344 ∨ b^{2, 173}_1 c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ -p_344 ∨ -b^{2, 173}_0 c in DIMACS: 5162 5163 -5164 -344 -5165 0 5162 5163 -5164 -344 5166 0 5162 5163 -5164 -344 -5167 0 c 2+1 --> break c (-b^{2, 172}_2 ∧ b^{2, 172}_1 ∧ -b^{2, 172}_0 ∧ p_344) -> break c in CNF: c b^{2, 172}_2 ∨ -b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ -p_344 ∨ break c in DIMACS: 5162 -5163 5164 -344 1162 0 c 2-1 --> 1 c (-b^{2, 172}_2 ∧ b^{2, 172}_1 ∧ -b^{2, 172}_0 ∧ -p_344) -> (-b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ b^{2, 173}_0) c in CNF: c b^{2, 172}_2 ∨ -b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ p_344 ∨ -b^{2, 173}_2 c b^{2, 172}_2 ∨ -b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ p_344 ∨ -b^{2, 173}_1 c b^{2, 172}_2 ∨ -b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ p_344 ∨ b^{2, 173}_0 c in DIMACS: 5162 -5163 5164 344 -5165 0 5162 -5163 5164 344 -5166 0 5162 -5163 5164 344 5167 0 c 1-1 --> 0 c (-b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ b^{2, 172}_0 ∧ -p_344) -> (-b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ -b^{2, 173}_0) c in CNF: c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ p_344 ∨ -b^{2, 173}_2 c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ p_344 ∨ -b^{2, 173}_1 c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ p_344 ∨ -b^{2, 173}_0 c in DIMACS: 5162 5163 -5164 344 -5165 0 5162 5163 -5164 344 -5166 0 5162 5163 -5164 344 -5167 0 c 0-1 --> -1 c (-b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ -b^{2, 172}_0 ∧ -p_344) -> ( b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ b^{2, 173}_0) c in CNF: c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ p_344 ∨ b^{2, 173}_2 c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ p_344 ∨ -b^{2, 173}_1 c b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ p_344 ∨ b^{2, 173}_0 c in DIMACS: 5162 5163 5164 344 5165 0 5162 5163 5164 344 -5166 0 5162 5163 5164 344 5167 0 c -1-1 --> -2 c ( b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ b^{2, 172}_0 ∧ -p_344) -> ( b^{2, 173}_2 ∧ b^{2, 173}_1 ∧ -b^{2, 173}_0) c in CNF: c -b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ p_344 ∨ b^{2, 173}_2 c -b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ p_344 ∨ b^{2, 173}_1 c -b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ p_344 ∨ -b^{2, 173}_0 c in DIMACS: -5162 5163 -5164 344 5165 0 -5162 5163 -5164 344 5166 0 -5162 5163 -5164 344 -5167 0 c -2-1 --> break c ( b^{2, 172}_2 ∧ b^{2, 172}_1 ∧ -b^{2, 172}_0 ∧ -p_344) -> break c in CNF: c -b^{2, 172}_2 ∨ -b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ p_344 ∨ break c in DIMACS: -5162 -5163 5164 344 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 172}_2 ∧ -b^{2, 172}_1 ∧ -b^{2, 172}_0 ∧ true) c in CNF: c -b^{2, 172}_2 ∨ b^{2, 172}_1 ∨ b^{2, 172}_0 ∨ false c in DIMACS: -5162 5163 5164 0 c 3 does not represent an automaton state. c -(-b^{2, 172}_2 ∧ b^{2, 172}_1 ∧ b^{2, 172}_0 ∧ true) c in CNF: c b^{2, 172}_2 ∨ -b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ false c in DIMACS: 5162 -5163 -5164 0 c -3 does not represent an automaton state. c -( b^{2, 172}_2 ∧ b^{2, 172}_1 ∧ b^{2, 172}_0 ∧ true) c in CNF: c -b^{2, 172}_2 ∨ -b^{2, 172}_1 ∨ -b^{2, 172}_0 ∨ false c in DIMACS: -5162 -5163 -5164 0 c i = 173 c -2+1 --> -1 c ( b^{2, 173}_2 ∧ b^{2, 173}_1 ∧ -b^{2, 173}_0 ∧ p_346) -> ( b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ b^{2, 174}_0) c in CNF: c -b^{2, 173}_2 ∨ -b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ -p_346 ∨ b^{2, 174}_2 c -b^{2, 173}_2 ∨ -b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ -p_346 ∨ -b^{2, 174}_1 c -b^{2, 173}_2 ∨ -b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ -p_346 ∨ b^{2, 174}_0 c in DIMACS: -5165 -5166 5167 -346 5168 0 -5165 -5166 5167 -346 -5169 0 -5165 -5166 5167 -346 5170 0 c -1+1 --> 0 c ( b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ b^{2, 173}_0 ∧ p_346) -> (-b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ -b^{2, 174}_0) c in CNF: c -b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ -p_346 ∨ -b^{2, 174}_2 c -b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ -p_346 ∨ -b^{2, 174}_1 c -b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ -p_346 ∨ -b^{2, 174}_0 c in DIMACS: -5165 5166 -5167 -346 -5168 0 -5165 5166 -5167 -346 -5169 0 -5165 5166 -5167 -346 -5170 0 c 0+1 --> 1 c (-b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ -b^{2, 173}_0 ∧ p_346) -> (-b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ b^{2, 174}_0) c in CNF: c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ -p_346 ∨ -b^{2, 174}_2 c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ -p_346 ∨ -b^{2, 174}_1 c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ -p_346 ∨ b^{2, 174}_0 c in DIMACS: 5165 5166 5167 -346 -5168 0 5165 5166 5167 -346 -5169 0 5165 5166 5167 -346 5170 0 c 1+1 --> 2 c (-b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ b^{2, 173}_0 ∧ p_346) -> (-b^{2, 174}_2 ∧ b^{2, 174}_1 ∧ -b^{2, 174}_0) c in CNF: c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ -p_346 ∨ -b^{2, 174}_2 c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ -p_346 ∨ b^{2, 174}_1 c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ -p_346 ∨ -b^{2, 174}_0 c in DIMACS: 5165 5166 -5167 -346 -5168 0 5165 5166 -5167 -346 5169 0 5165 5166 -5167 -346 -5170 0 c 2+1 --> break c (-b^{2, 173}_2 ∧ b^{2, 173}_1 ∧ -b^{2, 173}_0 ∧ p_346) -> break c in CNF: c b^{2, 173}_2 ∨ -b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ -p_346 ∨ break c in DIMACS: 5165 -5166 5167 -346 1162 0 c 2-1 --> 1 c (-b^{2, 173}_2 ∧ b^{2, 173}_1 ∧ -b^{2, 173}_0 ∧ -p_346) -> (-b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ b^{2, 174}_0) c in CNF: c b^{2, 173}_2 ∨ -b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ p_346 ∨ -b^{2, 174}_2 c b^{2, 173}_2 ∨ -b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ p_346 ∨ -b^{2, 174}_1 c b^{2, 173}_2 ∨ -b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ p_346 ∨ b^{2, 174}_0 c in DIMACS: 5165 -5166 5167 346 -5168 0 5165 -5166 5167 346 -5169 0 5165 -5166 5167 346 5170 0 c 1-1 --> 0 c (-b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ b^{2, 173}_0 ∧ -p_346) -> (-b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ -b^{2, 174}_0) c in CNF: c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ p_346 ∨ -b^{2, 174}_2 c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ p_346 ∨ -b^{2, 174}_1 c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ p_346 ∨ -b^{2, 174}_0 c in DIMACS: 5165 5166 -5167 346 -5168 0 5165 5166 -5167 346 -5169 0 5165 5166 -5167 346 -5170 0 c 0-1 --> -1 c (-b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ -b^{2, 173}_0 ∧ -p_346) -> ( b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ b^{2, 174}_0) c in CNF: c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ p_346 ∨ b^{2, 174}_2 c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ p_346 ∨ -b^{2, 174}_1 c b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ p_346 ∨ b^{2, 174}_0 c in DIMACS: 5165 5166 5167 346 5168 0 5165 5166 5167 346 -5169 0 5165 5166 5167 346 5170 0 c -1-1 --> -2 c ( b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ b^{2, 173}_0 ∧ -p_346) -> ( b^{2, 174}_2 ∧ b^{2, 174}_1 ∧ -b^{2, 174}_0) c in CNF: c -b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ p_346 ∨ b^{2, 174}_2 c -b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ p_346 ∨ b^{2, 174}_1 c -b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ p_346 ∨ -b^{2, 174}_0 c in DIMACS: -5165 5166 -5167 346 5168 0 -5165 5166 -5167 346 5169 0 -5165 5166 -5167 346 -5170 0 c -2-1 --> break c ( b^{2, 173}_2 ∧ b^{2, 173}_1 ∧ -b^{2, 173}_0 ∧ -p_346) -> break c in CNF: c -b^{2, 173}_2 ∨ -b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ p_346 ∨ break c in DIMACS: -5165 -5166 5167 346 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 173}_2 ∧ -b^{2, 173}_1 ∧ -b^{2, 173}_0 ∧ true) c in CNF: c -b^{2, 173}_2 ∨ b^{2, 173}_1 ∨ b^{2, 173}_0 ∨ false c in DIMACS: -5165 5166 5167 0 c 3 does not represent an automaton state. c -(-b^{2, 173}_2 ∧ b^{2, 173}_1 ∧ b^{2, 173}_0 ∧ true) c in CNF: c b^{2, 173}_2 ∨ -b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ false c in DIMACS: 5165 -5166 -5167 0 c -3 does not represent an automaton state. c -( b^{2, 173}_2 ∧ b^{2, 173}_1 ∧ b^{2, 173}_0 ∧ true) c in CNF: c -b^{2, 173}_2 ∨ -b^{2, 173}_1 ∨ -b^{2, 173}_0 ∨ false c in DIMACS: -5165 -5166 -5167 0 c i = 174 c -2+1 --> -1 c ( b^{2, 174}_2 ∧ b^{2, 174}_1 ∧ -b^{2, 174}_0 ∧ p_348) -> ( b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ b^{2, 175}_0) c in CNF: c -b^{2, 174}_2 ∨ -b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ -p_348 ∨ b^{2, 175}_2 c -b^{2, 174}_2 ∨ -b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ -p_348 ∨ -b^{2, 175}_1 c -b^{2, 174}_2 ∨ -b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ -p_348 ∨ b^{2, 175}_0 c in DIMACS: -5168 -5169 5170 -348 5171 0 -5168 -5169 5170 -348 -5172 0 -5168 -5169 5170 -348 5173 0 c -1+1 --> 0 c ( b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ b^{2, 174}_0 ∧ p_348) -> (-b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ -b^{2, 175}_0) c in CNF: c -b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ -p_348 ∨ -b^{2, 175}_2 c -b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ -p_348 ∨ -b^{2, 175}_1 c -b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ -p_348 ∨ -b^{2, 175}_0 c in DIMACS: -5168 5169 -5170 -348 -5171 0 -5168 5169 -5170 -348 -5172 0 -5168 5169 -5170 -348 -5173 0 c 0+1 --> 1 c (-b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ -b^{2, 174}_0 ∧ p_348) -> (-b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ b^{2, 175}_0) c in CNF: c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ -p_348 ∨ -b^{2, 175}_2 c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ -p_348 ∨ -b^{2, 175}_1 c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ -p_348 ∨ b^{2, 175}_0 c in DIMACS: 5168 5169 5170 -348 -5171 0 5168 5169 5170 -348 -5172 0 5168 5169 5170 -348 5173 0 c 1+1 --> 2 c (-b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ b^{2, 174}_0 ∧ p_348) -> (-b^{2, 175}_2 ∧ b^{2, 175}_1 ∧ -b^{2, 175}_0) c in CNF: c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ -p_348 ∨ -b^{2, 175}_2 c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ -p_348 ∨ b^{2, 175}_1 c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ -p_348 ∨ -b^{2, 175}_0 c in DIMACS: 5168 5169 -5170 -348 -5171 0 5168 5169 -5170 -348 5172 0 5168 5169 -5170 -348 -5173 0 c 2+1 --> break c (-b^{2, 174}_2 ∧ b^{2, 174}_1 ∧ -b^{2, 174}_0 ∧ p_348) -> break c in CNF: c b^{2, 174}_2 ∨ -b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ -p_348 ∨ break c in DIMACS: 5168 -5169 5170 -348 1162 0 c 2-1 --> 1 c (-b^{2, 174}_2 ∧ b^{2, 174}_1 ∧ -b^{2, 174}_0 ∧ -p_348) -> (-b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ b^{2, 175}_0) c in CNF: c b^{2, 174}_2 ∨ -b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ p_348 ∨ -b^{2, 175}_2 c b^{2, 174}_2 ∨ -b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ p_348 ∨ -b^{2, 175}_1 c b^{2, 174}_2 ∨ -b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ p_348 ∨ b^{2, 175}_0 c in DIMACS: 5168 -5169 5170 348 -5171 0 5168 -5169 5170 348 -5172 0 5168 -5169 5170 348 5173 0 c 1-1 --> 0 c (-b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ b^{2, 174}_0 ∧ -p_348) -> (-b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ -b^{2, 175}_0) c in CNF: c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ p_348 ∨ -b^{2, 175}_2 c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ p_348 ∨ -b^{2, 175}_1 c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ p_348 ∨ -b^{2, 175}_0 c in DIMACS: 5168 5169 -5170 348 -5171 0 5168 5169 -5170 348 -5172 0 5168 5169 -5170 348 -5173 0 c 0-1 --> -1 c (-b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ -b^{2, 174}_0 ∧ -p_348) -> ( b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ b^{2, 175}_0) c in CNF: c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ p_348 ∨ b^{2, 175}_2 c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ p_348 ∨ -b^{2, 175}_1 c b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ p_348 ∨ b^{2, 175}_0 c in DIMACS: 5168 5169 5170 348 5171 0 5168 5169 5170 348 -5172 0 5168 5169 5170 348 5173 0 c -1-1 --> -2 c ( b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ b^{2, 174}_0 ∧ -p_348) -> ( b^{2, 175}_2 ∧ b^{2, 175}_1 ∧ -b^{2, 175}_0) c in CNF: c -b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ p_348 ∨ b^{2, 175}_2 c -b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ p_348 ∨ b^{2, 175}_1 c -b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ p_348 ∨ -b^{2, 175}_0 c in DIMACS: -5168 5169 -5170 348 5171 0 -5168 5169 -5170 348 5172 0 -5168 5169 -5170 348 -5173 0 c -2-1 --> break c ( b^{2, 174}_2 ∧ b^{2, 174}_1 ∧ -b^{2, 174}_0 ∧ -p_348) -> break c in CNF: c -b^{2, 174}_2 ∨ -b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ p_348 ∨ break c in DIMACS: -5168 -5169 5170 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 174}_2 ∧ -b^{2, 174}_1 ∧ -b^{2, 174}_0 ∧ true) c in CNF: c -b^{2, 174}_2 ∨ b^{2, 174}_1 ∨ b^{2, 174}_0 ∨ false c in DIMACS: -5168 5169 5170 0 c 3 does not represent an automaton state. c -(-b^{2, 174}_2 ∧ b^{2, 174}_1 ∧ b^{2, 174}_0 ∧ true) c in CNF: c b^{2, 174}_2 ∨ -b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ false c in DIMACS: 5168 -5169 -5170 0 c -3 does not represent an automaton state. c -( b^{2, 174}_2 ∧ b^{2, 174}_1 ∧ b^{2, 174}_0 ∧ true) c in CNF: c -b^{2, 174}_2 ∨ -b^{2, 174}_1 ∨ -b^{2, 174}_0 ∨ false c in DIMACS: -5168 -5169 -5170 0 c i = 175 c -2+1 --> -1 c ( b^{2, 175}_2 ∧ b^{2, 175}_1 ∧ -b^{2, 175}_0 ∧ p_350) -> ( b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ b^{2, 176}_0) c in CNF: c -b^{2, 175}_2 ∨ -b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ -p_350 ∨ b^{2, 176}_2 c -b^{2, 175}_2 ∨ -b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ -p_350 ∨ -b^{2, 176}_1 c -b^{2, 175}_2 ∨ -b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ -p_350 ∨ b^{2, 176}_0 c in DIMACS: -5171 -5172 5173 -350 5174 0 -5171 -5172 5173 -350 -5175 0 -5171 -5172 5173 -350 5176 0 c -1+1 --> 0 c ( b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ b^{2, 175}_0 ∧ p_350) -> (-b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ -b^{2, 176}_0) c in CNF: c -b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ -p_350 ∨ -b^{2, 176}_2 c -b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ -p_350 ∨ -b^{2, 176}_1 c -b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ -p_350 ∨ -b^{2, 176}_0 c in DIMACS: -5171 5172 -5173 -350 -5174 0 -5171 5172 -5173 -350 -5175 0 -5171 5172 -5173 -350 -5176 0 c 0+1 --> 1 c (-b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ -b^{2, 175}_0 ∧ p_350) -> (-b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ b^{2, 176}_0) c in CNF: c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ -p_350 ∨ -b^{2, 176}_2 c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ -p_350 ∨ -b^{2, 176}_1 c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ -p_350 ∨ b^{2, 176}_0 c in DIMACS: 5171 5172 5173 -350 -5174 0 5171 5172 5173 -350 -5175 0 5171 5172 5173 -350 5176 0 c 1+1 --> 2 c (-b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ b^{2, 175}_0 ∧ p_350) -> (-b^{2, 176}_2 ∧ b^{2, 176}_1 ∧ -b^{2, 176}_0) c in CNF: c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ -p_350 ∨ -b^{2, 176}_2 c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ -p_350 ∨ b^{2, 176}_1 c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ -p_350 ∨ -b^{2, 176}_0 c in DIMACS: 5171 5172 -5173 -350 -5174 0 5171 5172 -5173 -350 5175 0 5171 5172 -5173 -350 -5176 0 c 2+1 --> break c (-b^{2, 175}_2 ∧ b^{2, 175}_1 ∧ -b^{2, 175}_0 ∧ p_350) -> break c in CNF: c b^{2, 175}_2 ∨ -b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ -p_350 ∨ break c in DIMACS: 5171 -5172 5173 -350 1162 0 c 2-1 --> 1 c (-b^{2, 175}_2 ∧ b^{2, 175}_1 ∧ -b^{2, 175}_0 ∧ -p_350) -> (-b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ b^{2, 176}_0) c in CNF: c b^{2, 175}_2 ∨ -b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ p_350 ∨ -b^{2, 176}_2 c b^{2, 175}_2 ∨ -b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ p_350 ∨ -b^{2, 176}_1 c b^{2, 175}_2 ∨ -b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ p_350 ∨ b^{2, 176}_0 c in DIMACS: 5171 -5172 5173 350 -5174 0 5171 -5172 5173 350 -5175 0 5171 -5172 5173 350 5176 0 c 1-1 --> 0 c (-b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ b^{2, 175}_0 ∧ -p_350) -> (-b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ -b^{2, 176}_0) c in CNF: c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ p_350 ∨ -b^{2, 176}_2 c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ p_350 ∨ -b^{2, 176}_1 c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ p_350 ∨ -b^{2, 176}_0 c in DIMACS: 5171 5172 -5173 350 -5174 0 5171 5172 -5173 350 -5175 0 5171 5172 -5173 350 -5176 0 c 0-1 --> -1 c (-b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ -b^{2, 175}_0 ∧ -p_350) -> ( b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ b^{2, 176}_0) c in CNF: c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ p_350 ∨ b^{2, 176}_2 c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ p_350 ∨ -b^{2, 176}_1 c b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ p_350 ∨ b^{2, 176}_0 c in DIMACS: 5171 5172 5173 350 5174 0 5171 5172 5173 350 -5175 0 5171 5172 5173 350 5176 0 c -1-1 --> -2 c ( b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ b^{2, 175}_0 ∧ -p_350) -> ( b^{2, 176}_2 ∧ b^{2, 176}_1 ∧ -b^{2, 176}_0) c in CNF: c -b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ p_350 ∨ b^{2, 176}_2 c -b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ p_350 ∨ b^{2, 176}_1 c -b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ p_350 ∨ -b^{2, 176}_0 c in DIMACS: -5171 5172 -5173 350 5174 0 -5171 5172 -5173 350 5175 0 -5171 5172 -5173 350 -5176 0 c -2-1 --> break c ( b^{2, 175}_2 ∧ b^{2, 175}_1 ∧ -b^{2, 175}_0 ∧ -p_350) -> break c in CNF: c -b^{2, 175}_2 ∨ -b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ p_350 ∨ break c in DIMACS: -5171 -5172 5173 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 175}_2 ∧ -b^{2, 175}_1 ∧ -b^{2, 175}_0 ∧ true) c in CNF: c -b^{2, 175}_2 ∨ b^{2, 175}_1 ∨ b^{2, 175}_0 ∨ false c in DIMACS: -5171 5172 5173 0 c 3 does not represent an automaton state. c -(-b^{2, 175}_2 ∧ b^{2, 175}_1 ∧ b^{2, 175}_0 ∧ true) c in CNF: c b^{2, 175}_2 ∨ -b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ false c in DIMACS: 5171 -5172 -5173 0 c -3 does not represent an automaton state. c -( b^{2, 175}_2 ∧ b^{2, 175}_1 ∧ b^{2, 175}_0 ∧ true) c in CNF: c -b^{2, 175}_2 ∨ -b^{2, 175}_1 ∨ -b^{2, 175}_0 ∨ false c in DIMACS: -5171 -5172 -5173 0 c i = 176 c -2+1 --> -1 c ( b^{2, 176}_2 ∧ b^{2, 176}_1 ∧ -b^{2, 176}_0 ∧ p_352) -> ( b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ b^{2, 177}_0) c in CNF: c -b^{2, 176}_2 ∨ -b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ -p_352 ∨ b^{2, 177}_2 c -b^{2, 176}_2 ∨ -b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ -p_352 ∨ -b^{2, 177}_1 c -b^{2, 176}_2 ∨ -b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ -p_352 ∨ b^{2, 177}_0 c in DIMACS: -5174 -5175 5176 -352 5177 0 -5174 -5175 5176 -352 -5178 0 -5174 -5175 5176 -352 5179 0 c -1+1 --> 0 c ( b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ b^{2, 176}_0 ∧ p_352) -> (-b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ -b^{2, 177}_0) c in CNF: c -b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ -p_352 ∨ -b^{2, 177}_2 c -b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ -p_352 ∨ -b^{2, 177}_1 c -b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ -p_352 ∨ -b^{2, 177}_0 c in DIMACS: -5174 5175 -5176 -352 -5177 0 -5174 5175 -5176 -352 -5178 0 -5174 5175 -5176 -352 -5179 0 c 0+1 --> 1 c (-b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ -b^{2, 176}_0 ∧ p_352) -> (-b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ b^{2, 177}_0) c in CNF: c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ -p_352 ∨ -b^{2, 177}_2 c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ -p_352 ∨ -b^{2, 177}_1 c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ -p_352 ∨ b^{2, 177}_0 c in DIMACS: 5174 5175 5176 -352 -5177 0 5174 5175 5176 -352 -5178 0 5174 5175 5176 -352 5179 0 c 1+1 --> 2 c (-b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ b^{2, 176}_0 ∧ p_352) -> (-b^{2, 177}_2 ∧ b^{2, 177}_1 ∧ -b^{2, 177}_0) c in CNF: c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ -p_352 ∨ -b^{2, 177}_2 c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ -p_352 ∨ b^{2, 177}_1 c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ -p_352 ∨ -b^{2, 177}_0 c in DIMACS: 5174 5175 -5176 -352 -5177 0 5174 5175 -5176 -352 5178 0 5174 5175 -5176 -352 -5179 0 c 2+1 --> break c (-b^{2, 176}_2 ∧ b^{2, 176}_1 ∧ -b^{2, 176}_0 ∧ p_352) -> break c in CNF: c b^{2, 176}_2 ∨ -b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ -p_352 ∨ break c in DIMACS: 5174 -5175 5176 -352 1162 0 c 2-1 --> 1 c (-b^{2, 176}_2 ∧ b^{2, 176}_1 ∧ -b^{2, 176}_0 ∧ -p_352) -> (-b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ b^{2, 177}_0) c in CNF: c b^{2, 176}_2 ∨ -b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ p_352 ∨ -b^{2, 177}_2 c b^{2, 176}_2 ∨ -b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ p_352 ∨ -b^{2, 177}_1 c b^{2, 176}_2 ∨ -b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ p_352 ∨ b^{2, 177}_0 c in DIMACS: 5174 -5175 5176 352 -5177 0 5174 -5175 5176 352 -5178 0 5174 -5175 5176 352 5179 0 c 1-1 --> 0 c (-b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ b^{2, 176}_0 ∧ -p_352) -> (-b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ -b^{2, 177}_0) c in CNF: c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ p_352 ∨ -b^{2, 177}_2 c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ p_352 ∨ -b^{2, 177}_1 c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ p_352 ∨ -b^{2, 177}_0 c in DIMACS: 5174 5175 -5176 352 -5177 0 5174 5175 -5176 352 -5178 0 5174 5175 -5176 352 -5179 0 c 0-1 --> -1 c (-b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ -b^{2, 176}_0 ∧ -p_352) -> ( b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ b^{2, 177}_0) c in CNF: c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ p_352 ∨ b^{2, 177}_2 c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ p_352 ∨ -b^{2, 177}_1 c b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ p_352 ∨ b^{2, 177}_0 c in DIMACS: 5174 5175 5176 352 5177 0 5174 5175 5176 352 -5178 0 5174 5175 5176 352 5179 0 c -1-1 --> -2 c ( b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ b^{2, 176}_0 ∧ -p_352) -> ( b^{2, 177}_2 ∧ b^{2, 177}_1 ∧ -b^{2, 177}_0) c in CNF: c -b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ p_352 ∨ b^{2, 177}_2 c -b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ p_352 ∨ b^{2, 177}_1 c -b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ p_352 ∨ -b^{2, 177}_0 c in DIMACS: -5174 5175 -5176 352 5177 0 -5174 5175 -5176 352 5178 0 -5174 5175 -5176 352 -5179 0 c -2-1 --> break c ( b^{2, 176}_2 ∧ b^{2, 176}_1 ∧ -b^{2, 176}_0 ∧ -p_352) -> break c in CNF: c -b^{2, 176}_2 ∨ -b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ p_352 ∨ break c in DIMACS: -5174 -5175 5176 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 176}_2 ∧ -b^{2, 176}_1 ∧ -b^{2, 176}_0 ∧ true) c in CNF: c -b^{2, 176}_2 ∨ b^{2, 176}_1 ∨ b^{2, 176}_0 ∨ false c in DIMACS: -5174 5175 5176 0 c 3 does not represent an automaton state. c -(-b^{2, 176}_2 ∧ b^{2, 176}_1 ∧ b^{2, 176}_0 ∧ true) c in CNF: c b^{2, 176}_2 ∨ -b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ false c in DIMACS: 5174 -5175 -5176 0 c -3 does not represent an automaton state. c -( b^{2, 176}_2 ∧ b^{2, 176}_1 ∧ b^{2, 176}_0 ∧ true) c in CNF: c -b^{2, 176}_2 ∨ -b^{2, 176}_1 ∨ -b^{2, 176}_0 ∨ false c in DIMACS: -5174 -5175 -5176 0 c i = 177 c -2+1 --> -1 c ( b^{2, 177}_2 ∧ b^{2, 177}_1 ∧ -b^{2, 177}_0 ∧ p_354) -> ( b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ b^{2, 178}_0) c in CNF: c -b^{2, 177}_2 ∨ -b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ -p_354 ∨ b^{2, 178}_2 c -b^{2, 177}_2 ∨ -b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ -p_354 ∨ -b^{2, 178}_1 c -b^{2, 177}_2 ∨ -b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ -p_354 ∨ b^{2, 178}_0 c in DIMACS: -5177 -5178 5179 -354 5180 0 -5177 -5178 5179 -354 -5181 0 -5177 -5178 5179 -354 5182 0 c -1+1 --> 0 c ( b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ b^{2, 177}_0 ∧ p_354) -> (-b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ -b^{2, 178}_0) c in CNF: c -b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ -p_354 ∨ -b^{2, 178}_2 c -b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ -p_354 ∨ -b^{2, 178}_1 c -b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ -p_354 ∨ -b^{2, 178}_0 c in DIMACS: -5177 5178 -5179 -354 -5180 0 -5177 5178 -5179 -354 -5181 0 -5177 5178 -5179 -354 -5182 0 c 0+1 --> 1 c (-b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ -b^{2, 177}_0 ∧ p_354) -> (-b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ b^{2, 178}_0) c in CNF: c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ -p_354 ∨ -b^{2, 178}_2 c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ -p_354 ∨ -b^{2, 178}_1 c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ -p_354 ∨ b^{2, 178}_0 c in DIMACS: 5177 5178 5179 -354 -5180 0 5177 5178 5179 -354 -5181 0 5177 5178 5179 -354 5182 0 c 1+1 --> 2 c (-b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ b^{2, 177}_0 ∧ p_354) -> (-b^{2, 178}_2 ∧ b^{2, 178}_1 ∧ -b^{2, 178}_0) c in CNF: c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ -p_354 ∨ -b^{2, 178}_2 c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ -p_354 ∨ b^{2, 178}_1 c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ -p_354 ∨ -b^{2, 178}_0 c in DIMACS: 5177 5178 -5179 -354 -5180 0 5177 5178 -5179 -354 5181 0 5177 5178 -5179 -354 -5182 0 c 2+1 --> break c (-b^{2, 177}_2 ∧ b^{2, 177}_1 ∧ -b^{2, 177}_0 ∧ p_354) -> break c in CNF: c b^{2, 177}_2 ∨ -b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ -p_354 ∨ break c in DIMACS: 5177 -5178 5179 -354 1162 0 c 2-1 --> 1 c (-b^{2, 177}_2 ∧ b^{2, 177}_1 ∧ -b^{2, 177}_0 ∧ -p_354) -> (-b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ b^{2, 178}_0) c in CNF: c b^{2, 177}_2 ∨ -b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ p_354 ∨ -b^{2, 178}_2 c b^{2, 177}_2 ∨ -b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ p_354 ∨ -b^{2, 178}_1 c b^{2, 177}_2 ∨ -b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ p_354 ∨ b^{2, 178}_0 c in DIMACS: 5177 -5178 5179 354 -5180 0 5177 -5178 5179 354 -5181 0 5177 -5178 5179 354 5182 0 c 1-1 --> 0 c (-b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ b^{2, 177}_0 ∧ -p_354) -> (-b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ -b^{2, 178}_0) c in CNF: c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ p_354 ∨ -b^{2, 178}_2 c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ p_354 ∨ -b^{2, 178}_1 c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ p_354 ∨ -b^{2, 178}_0 c in DIMACS: 5177 5178 -5179 354 -5180 0 5177 5178 -5179 354 -5181 0 5177 5178 -5179 354 -5182 0 c 0-1 --> -1 c (-b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ -b^{2, 177}_0 ∧ -p_354) -> ( b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ b^{2, 178}_0) c in CNF: c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ p_354 ∨ b^{2, 178}_2 c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ p_354 ∨ -b^{2, 178}_1 c b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ p_354 ∨ b^{2, 178}_0 c in DIMACS: 5177 5178 5179 354 5180 0 5177 5178 5179 354 -5181 0 5177 5178 5179 354 5182 0 c -1-1 --> -2 c ( b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ b^{2, 177}_0 ∧ -p_354) -> ( b^{2, 178}_2 ∧ b^{2, 178}_1 ∧ -b^{2, 178}_0) c in CNF: c -b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ p_354 ∨ b^{2, 178}_2 c -b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ p_354 ∨ b^{2, 178}_1 c -b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ p_354 ∨ -b^{2, 178}_0 c in DIMACS: -5177 5178 -5179 354 5180 0 -5177 5178 -5179 354 5181 0 -5177 5178 -5179 354 -5182 0 c -2-1 --> break c ( b^{2, 177}_2 ∧ b^{2, 177}_1 ∧ -b^{2, 177}_0 ∧ -p_354) -> break c in CNF: c -b^{2, 177}_2 ∨ -b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ p_354 ∨ break c in DIMACS: -5177 -5178 5179 354 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 177}_2 ∧ -b^{2, 177}_1 ∧ -b^{2, 177}_0 ∧ true) c in CNF: c -b^{2, 177}_2 ∨ b^{2, 177}_1 ∨ b^{2, 177}_0 ∨ false c in DIMACS: -5177 5178 5179 0 c 3 does not represent an automaton state. c -(-b^{2, 177}_2 ∧ b^{2, 177}_1 ∧ b^{2, 177}_0 ∧ true) c in CNF: c b^{2, 177}_2 ∨ -b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ false c in DIMACS: 5177 -5178 -5179 0 c -3 does not represent an automaton state. c -( b^{2, 177}_2 ∧ b^{2, 177}_1 ∧ b^{2, 177}_0 ∧ true) c in CNF: c -b^{2, 177}_2 ∨ -b^{2, 177}_1 ∨ -b^{2, 177}_0 ∨ false c in DIMACS: -5177 -5178 -5179 0 c i = 178 c -2+1 --> -1 c ( b^{2, 178}_2 ∧ b^{2, 178}_1 ∧ -b^{2, 178}_0 ∧ p_356) -> ( b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ b^{2, 179}_0) c in CNF: c -b^{2, 178}_2 ∨ -b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ -p_356 ∨ b^{2, 179}_2 c -b^{2, 178}_2 ∨ -b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ -p_356 ∨ -b^{2, 179}_1 c -b^{2, 178}_2 ∨ -b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ -p_356 ∨ b^{2, 179}_0 c in DIMACS: -5180 -5181 5182 -356 5183 0 -5180 -5181 5182 -356 -5184 0 -5180 -5181 5182 -356 5185 0 c -1+1 --> 0 c ( b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ b^{2, 178}_0 ∧ p_356) -> (-b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ -b^{2, 179}_0) c in CNF: c -b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ -p_356 ∨ -b^{2, 179}_2 c -b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ -p_356 ∨ -b^{2, 179}_1 c -b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ -p_356 ∨ -b^{2, 179}_0 c in DIMACS: -5180 5181 -5182 -356 -5183 0 -5180 5181 -5182 -356 -5184 0 -5180 5181 -5182 -356 -5185 0 c 0+1 --> 1 c (-b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ -b^{2, 178}_0 ∧ p_356) -> (-b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ b^{2, 179}_0) c in CNF: c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ -p_356 ∨ -b^{2, 179}_2 c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ -p_356 ∨ -b^{2, 179}_1 c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ -p_356 ∨ b^{2, 179}_0 c in DIMACS: 5180 5181 5182 -356 -5183 0 5180 5181 5182 -356 -5184 0 5180 5181 5182 -356 5185 0 c 1+1 --> 2 c (-b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ b^{2, 178}_0 ∧ p_356) -> (-b^{2, 179}_2 ∧ b^{2, 179}_1 ∧ -b^{2, 179}_0) c in CNF: c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ -p_356 ∨ -b^{2, 179}_2 c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ -p_356 ∨ b^{2, 179}_1 c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ -p_356 ∨ -b^{2, 179}_0 c in DIMACS: 5180 5181 -5182 -356 -5183 0 5180 5181 -5182 -356 5184 0 5180 5181 -5182 -356 -5185 0 c 2+1 --> break c (-b^{2, 178}_2 ∧ b^{2, 178}_1 ∧ -b^{2, 178}_0 ∧ p_356) -> break c in CNF: c b^{2, 178}_2 ∨ -b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ -p_356 ∨ break c in DIMACS: 5180 -5181 5182 -356 1162 0 c 2-1 --> 1 c (-b^{2, 178}_2 ∧ b^{2, 178}_1 ∧ -b^{2, 178}_0 ∧ -p_356) -> (-b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ b^{2, 179}_0) c in CNF: c b^{2, 178}_2 ∨ -b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ p_356 ∨ -b^{2, 179}_2 c b^{2, 178}_2 ∨ -b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ p_356 ∨ -b^{2, 179}_1 c b^{2, 178}_2 ∨ -b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ p_356 ∨ b^{2, 179}_0 c in DIMACS: 5180 -5181 5182 356 -5183 0 5180 -5181 5182 356 -5184 0 5180 -5181 5182 356 5185 0 c 1-1 --> 0 c (-b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ b^{2, 178}_0 ∧ -p_356) -> (-b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ -b^{2, 179}_0) c in CNF: c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ p_356 ∨ -b^{2, 179}_2 c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ p_356 ∨ -b^{2, 179}_1 c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ p_356 ∨ -b^{2, 179}_0 c in DIMACS: 5180 5181 -5182 356 -5183 0 5180 5181 -5182 356 -5184 0 5180 5181 -5182 356 -5185 0 c 0-1 --> -1 c (-b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ -b^{2, 178}_0 ∧ -p_356) -> ( b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ b^{2, 179}_0) c in CNF: c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ p_356 ∨ b^{2, 179}_2 c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ p_356 ∨ -b^{2, 179}_1 c b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ p_356 ∨ b^{2, 179}_0 c in DIMACS: 5180 5181 5182 356 5183 0 5180 5181 5182 356 -5184 0 5180 5181 5182 356 5185 0 c -1-1 --> -2 c ( b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ b^{2, 178}_0 ∧ -p_356) -> ( b^{2, 179}_2 ∧ b^{2, 179}_1 ∧ -b^{2, 179}_0) c in CNF: c -b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ p_356 ∨ b^{2, 179}_2 c -b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ p_356 ∨ b^{2, 179}_1 c -b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ p_356 ∨ -b^{2, 179}_0 c in DIMACS: -5180 5181 -5182 356 5183 0 -5180 5181 -5182 356 5184 0 -5180 5181 -5182 356 -5185 0 c -2-1 --> break c ( b^{2, 178}_2 ∧ b^{2, 178}_1 ∧ -b^{2, 178}_0 ∧ -p_356) -> break c in CNF: c -b^{2, 178}_2 ∨ -b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ p_356 ∨ break c in DIMACS: -5180 -5181 5182 356 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 178}_2 ∧ -b^{2, 178}_1 ∧ -b^{2, 178}_0 ∧ true) c in CNF: c -b^{2, 178}_2 ∨ b^{2, 178}_1 ∨ b^{2, 178}_0 ∨ false c in DIMACS: -5180 5181 5182 0 c 3 does not represent an automaton state. c -(-b^{2, 178}_2 ∧ b^{2, 178}_1 ∧ b^{2, 178}_0 ∧ true) c in CNF: c b^{2, 178}_2 ∨ -b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ false c in DIMACS: 5180 -5181 -5182 0 c -3 does not represent an automaton state. c -( b^{2, 178}_2 ∧ b^{2, 178}_1 ∧ b^{2, 178}_0 ∧ true) c in CNF: c -b^{2, 178}_2 ∨ -b^{2, 178}_1 ∨ -b^{2, 178}_0 ∨ false c in DIMACS: -5180 -5181 -5182 0 c i = 179 c -2+1 --> -1 c ( b^{2, 179}_2 ∧ b^{2, 179}_1 ∧ -b^{2, 179}_0 ∧ p_358) -> ( b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ b^{2, 180}_0) c in CNF: c -b^{2, 179}_2 ∨ -b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ -p_358 ∨ b^{2, 180}_2 c -b^{2, 179}_2 ∨ -b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ -p_358 ∨ -b^{2, 180}_1 c -b^{2, 179}_2 ∨ -b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ -p_358 ∨ b^{2, 180}_0 c in DIMACS: -5183 -5184 5185 -358 5186 0 -5183 -5184 5185 -358 -5187 0 -5183 -5184 5185 -358 5188 0 c -1+1 --> 0 c ( b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ b^{2, 179}_0 ∧ p_358) -> (-b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ -b^{2, 180}_0) c in CNF: c -b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ -p_358 ∨ -b^{2, 180}_2 c -b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ -p_358 ∨ -b^{2, 180}_1 c -b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ -p_358 ∨ -b^{2, 180}_0 c in DIMACS: -5183 5184 -5185 -358 -5186 0 -5183 5184 -5185 -358 -5187 0 -5183 5184 -5185 -358 -5188 0 c 0+1 --> 1 c (-b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ -b^{2, 179}_0 ∧ p_358) -> (-b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ b^{2, 180}_0) c in CNF: c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ -p_358 ∨ -b^{2, 180}_2 c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ -p_358 ∨ -b^{2, 180}_1 c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ -p_358 ∨ b^{2, 180}_0 c in DIMACS: 5183 5184 5185 -358 -5186 0 5183 5184 5185 -358 -5187 0 5183 5184 5185 -358 5188 0 c 1+1 --> 2 c (-b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ b^{2, 179}_0 ∧ p_358) -> (-b^{2, 180}_2 ∧ b^{2, 180}_1 ∧ -b^{2, 180}_0) c in CNF: c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ -p_358 ∨ -b^{2, 180}_2 c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ -p_358 ∨ b^{2, 180}_1 c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ -p_358 ∨ -b^{2, 180}_0 c in DIMACS: 5183 5184 -5185 -358 -5186 0 5183 5184 -5185 -358 5187 0 5183 5184 -5185 -358 -5188 0 c 2+1 --> break c (-b^{2, 179}_2 ∧ b^{2, 179}_1 ∧ -b^{2, 179}_0 ∧ p_358) -> break c in CNF: c b^{2, 179}_2 ∨ -b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ -p_358 ∨ break c in DIMACS: 5183 -5184 5185 -358 1162 0 c 2-1 --> 1 c (-b^{2, 179}_2 ∧ b^{2, 179}_1 ∧ -b^{2, 179}_0 ∧ -p_358) -> (-b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ b^{2, 180}_0) c in CNF: c b^{2, 179}_2 ∨ -b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ p_358 ∨ -b^{2, 180}_2 c b^{2, 179}_2 ∨ -b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ p_358 ∨ -b^{2, 180}_1 c b^{2, 179}_2 ∨ -b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ p_358 ∨ b^{2, 180}_0 c in DIMACS: 5183 -5184 5185 358 -5186 0 5183 -5184 5185 358 -5187 0 5183 -5184 5185 358 5188 0 c 1-1 --> 0 c (-b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ b^{2, 179}_0 ∧ -p_358) -> (-b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ -b^{2, 180}_0) c in CNF: c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ p_358 ∨ -b^{2, 180}_2 c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ p_358 ∨ -b^{2, 180}_1 c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ p_358 ∨ -b^{2, 180}_0 c in DIMACS: 5183 5184 -5185 358 -5186 0 5183 5184 -5185 358 -5187 0 5183 5184 -5185 358 -5188 0 c 0-1 --> -1 c (-b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ -b^{2, 179}_0 ∧ -p_358) -> ( b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ b^{2, 180}_0) c in CNF: c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ p_358 ∨ b^{2, 180}_2 c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ p_358 ∨ -b^{2, 180}_1 c b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ p_358 ∨ b^{2, 180}_0 c in DIMACS: 5183 5184 5185 358 5186 0 5183 5184 5185 358 -5187 0 5183 5184 5185 358 5188 0 c -1-1 --> -2 c ( b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ b^{2, 179}_0 ∧ -p_358) -> ( b^{2, 180}_2 ∧ b^{2, 180}_1 ∧ -b^{2, 180}_0) c in CNF: c -b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ p_358 ∨ b^{2, 180}_2 c -b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ p_358 ∨ b^{2, 180}_1 c -b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ p_358 ∨ -b^{2, 180}_0 c in DIMACS: -5183 5184 -5185 358 5186 0 -5183 5184 -5185 358 5187 0 -5183 5184 -5185 358 -5188 0 c -2-1 --> break c ( b^{2, 179}_2 ∧ b^{2, 179}_1 ∧ -b^{2, 179}_0 ∧ -p_358) -> break c in CNF: c -b^{2, 179}_2 ∨ -b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ p_358 ∨ break c in DIMACS: -5183 -5184 5185 358 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 179}_2 ∧ -b^{2, 179}_1 ∧ -b^{2, 179}_0 ∧ true) c in CNF: c -b^{2, 179}_2 ∨ b^{2, 179}_1 ∨ b^{2, 179}_0 ∨ false c in DIMACS: -5183 5184 5185 0 c 3 does not represent an automaton state. c -(-b^{2, 179}_2 ∧ b^{2, 179}_1 ∧ b^{2, 179}_0 ∧ true) c in CNF: c b^{2, 179}_2 ∨ -b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ false c in DIMACS: 5183 -5184 -5185 0 c -3 does not represent an automaton state. c -( b^{2, 179}_2 ∧ b^{2, 179}_1 ∧ b^{2, 179}_0 ∧ true) c in CNF: c -b^{2, 179}_2 ∨ -b^{2, 179}_1 ∨ -b^{2, 179}_0 ∨ false c in DIMACS: -5183 -5184 -5185 0 c i = 180 c -2+1 --> -1 c ( b^{2, 180}_2 ∧ b^{2, 180}_1 ∧ -b^{2, 180}_0 ∧ p_360) -> ( b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ b^{2, 181}_0) c in CNF: c -b^{2, 180}_2 ∨ -b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ -p_360 ∨ b^{2, 181}_2 c -b^{2, 180}_2 ∨ -b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ -p_360 ∨ -b^{2, 181}_1 c -b^{2, 180}_2 ∨ -b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ -p_360 ∨ b^{2, 181}_0 c in DIMACS: -5186 -5187 5188 -360 5189 0 -5186 -5187 5188 -360 -5190 0 -5186 -5187 5188 -360 5191 0 c -1+1 --> 0 c ( b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ b^{2, 180}_0 ∧ p_360) -> (-b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ -b^{2, 181}_0) c in CNF: c -b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ -p_360 ∨ -b^{2, 181}_2 c -b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ -p_360 ∨ -b^{2, 181}_1 c -b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ -p_360 ∨ -b^{2, 181}_0 c in DIMACS: -5186 5187 -5188 -360 -5189 0 -5186 5187 -5188 -360 -5190 0 -5186 5187 -5188 -360 -5191 0 c 0+1 --> 1 c (-b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ -b^{2, 180}_0 ∧ p_360) -> (-b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ b^{2, 181}_0) c in CNF: c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ -p_360 ∨ -b^{2, 181}_2 c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ -p_360 ∨ -b^{2, 181}_1 c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ -p_360 ∨ b^{2, 181}_0 c in DIMACS: 5186 5187 5188 -360 -5189 0 5186 5187 5188 -360 -5190 0 5186 5187 5188 -360 5191 0 c 1+1 --> 2 c (-b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ b^{2, 180}_0 ∧ p_360) -> (-b^{2, 181}_2 ∧ b^{2, 181}_1 ∧ -b^{2, 181}_0) c in CNF: c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ -p_360 ∨ -b^{2, 181}_2 c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ -p_360 ∨ b^{2, 181}_1 c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ -p_360 ∨ -b^{2, 181}_0 c in DIMACS: 5186 5187 -5188 -360 -5189 0 5186 5187 -5188 -360 5190 0 5186 5187 -5188 -360 -5191 0 c 2+1 --> break c (-b^{2, 180}_2 ∧ b^{2, 180}_1 ∧ -b^{2, 180}_0 ∧ p_360) -> break c in CNF: c b^{2, 180}_2 ∨ -b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ -p_360 ∨ break c in DIMACS: 5186 -5187 5188 -360 1162 0 c 2-1 --> 1 c (-b^{2, 180}_2 ∧ b^{2, 180}_1 ∧ -b^{2, 180}_0 ∧ -p_360) -> (-b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ b^{2, 181}_0) c in CNF: c b^{2, 180}_2 ∨ -b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ p_360 ∨ -b^{2, 181}_2 c b^{2, 180}_2 ∨ -b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ p_360 ∨ -b^{2, 181}_1 c b^{2, 180}_2 ∨ -b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ p_360 ∨ b^{2, 181}_0 c in DIMACS: 5186 -5187 5188 360 -5189 0 5186 -5187 5188 360 -5190 0 5186 -5187 5188 360 5191 0 c 1-1 --> 0 c (-b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ b^{2, 180}_0 ∧ -p_360) -> (-b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ -b^{2, 181}_0) c in CNF: c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ p_360 ∨ -b^{2, 181}_2 c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ p_360 ∨ -b^{2, 181}_1 c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ p_360 ∨ -b^{2, 181}_0 c in DIMACS: 5186 5187 -5188 360 -5189 0 5186 5187 -5188 360 -5190 0 5186 5187 -5188 360 -5191 0 c 0-1 --> -1 c (-b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ -b^{2, 180}_0 ∧ -p_360) -> ( b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ b^{2, 181}_0) c in CNF: c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ p_360 ∨ b^{2, 181}_2 c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ p_360 ∨ -b^{2, 181}_1 c b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ p_360 ∨ b^{2, 181}_0 c in DIMACS: 5186 5187 5188 360 5189 0 5186 5187 5188 360 -5190 0 5186 5187 5188 360 5191 0 c -1-1 --> -2 c ( b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ b^{2, 180}_0 ∧ -p_360) -> ( b^{2, 181}_2 ∧ b^{2, 181}_1 ∧ -b^{2, 181}_0) c in CNF: c -b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ p_360 ∨ b^{2, 181}_2 c -b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ p_360 ∨ b^{2, 181}_1 c -b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ p_360 ∨ -b^{2, 181}_0 c in DIMACS: -5186 5187 -5188 360 5189 0 -5186 5187 -5188 360 5190 0 -5186 5187 -5188 360 -5191 0 c -2-1 --> break c ( b^{2, 180}_2 ∧ b^{2, 180}_1 ∧ -b^{2, 180}_0 ∧ -p_360) -> break c in CNF: c -b^{2, 180}_2 ∨ -b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ p_360 ∨ break c in DIMACS: -5186 -5187 5188 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 180}_2 ∧ -b^{2, 180}_1 ∧ -b^{2, 180}_0 ∧ true) c in CNF: c -b^{2, 180}_2 ∨ b^{2, 180}_1 ∨ b^{2, 180}_0 ∨ false c in DIMACS: -5186 5187 5188 0 c 3 does not represent an automaton state. c -(-b^{2, 180}_2 ∧ b^{2, 180}_1 ∧ b^{2, 180}_0 ∧ true) c in CNF: c b^{2, 180}_2 ∨ -b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ false c in DIMACS: 5186 -5187 -5188 0 c -3 does not represent an automaton state. c -( b^{2, 180}_2 ∧ b^{2, 180}_1 ∧ b^{2, 180}_0 ∧ true) c in CNF: c -b^{2, 180}_2 ∨ -b^{2, 180}_1 ∨ -b^{2, 180}_0 ∨ false c in DIMACS: -5186 -5187 -5188 0 c i = 181 c -2+1 --> -1 c ( b^{2, 181}_2 ∧ b^{2, 181}_1 ∧ -b^{2, 181}_0 ∧ p_362) -> ( b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ b^{2, 182}_0) c in CNF: c -b^{2, 181}_2 ∨ -b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ -p_362 ∨ b^{2, 182}_2 c -b^{2, 181}_2 ∨ -b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ -p_362 ∨ -b^{2, 182}_1 c -b^{2, 181}_2 ∨ -b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ -p_362 ∨ b^{2, 182}_0 c in DIMACS: -5189 -5190 5191 -362 5192 0 -5189 -5190 5191 -362 -5193 0 -5189 -5190 5191 -362 5194 0 c -1+1 --> 0 c ( b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ b^{2, 181}_0 ∧ p_362) -> (-b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ -b^{2, 182}_0) c in CNF: c -b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ -p_362 ∨ -b^{2, 182}_2 c -b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ -p_362 ∨ -b^{2, 182}_1 c -b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ -p_362 ∨ -b^{2, 182}_0 c in DIMACS: -5189 5190 -5191 -362 -5192 0 -5189 5190 -5191 -362 -5193 0 -5189 5190 -5191 -362 -5194 0 c 0+1 --> 1 c (-b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ -b^{2, 181}_0 ∧ p_362) -> (-b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ b^{2, 182}_0) c in CNF: c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ -p_362 ∨ -b^{2, 182}_2 c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ -p_362 ∨ -b^{2, 182}_1 c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ -p_362 ∨ b^{2, 182}_0 c in DIMACS: 5189 5190 5191 -362 -5192 0 5189 5190 5191 -362 -5193 0 5189 5190 5191 -362 5194 0 c 1+1 --> 2 c (-b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ b^{2, 181}_0 ∧ p_362) -> (-b^{2, 182}_2 ∧ b^{2, 182}_1 ∧ -b^{2, 182}_0) c in CNF: c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ -p_362 ∨ -b^{2, 182}_2 c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ -p_362 ∨ b^{2, 182}_1 c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ -p_362 ∨ -b^{2, 182}_0 c in DIMACS: 5189 5190 -5191 -362 -5192 0 5189 5190 -5191 -362 5193 0 5189 5190 -5191 -362 -5194 0 c 2+1 --> break c (-b^{2, 181}_2 ∧ b^{2, 181}_1 ∧ -b^{2, 181}_0 ∧ p_362) -> break c in CNF: c b^{2, 181}_2 ∨ -b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ -p_362 ∨ break c in DIMACS: 5189 -5190 5191 -362 1162 0 c 2-1 --> 1 c (-b^{2, 181}_2 ∧ b^{2, 181}_1 ∧ -b^{2, 181}_0 ∧ -p_362) -> (-b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ b^{2, 182}_0) c in CNF: c b^{2, 181}_2 ∨ -b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ p_362 ∨ -b^{2, 182}_2 c b^{2, 181}_2 ∨ -b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ p_362 ∨ -b^{2, 182}_1 c b^{2, 181}_2 ∨ -b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ p_362 ∨ b^{2, 182}_0 c in DIMACS: 5189 -5190 5191 362 -5192 0 5189 -5190 5191 362 -5193 0 5189 -5190 5191 362 5194 0 c 1-1 --> 0 c (-b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ b^{2, 181}_0 ∧ -p_362) -> (-b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ -b^{2, 182}_0) c in CNF: c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ p_362 ∨ -b^{2, 182}_2 c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ p_362 ∨ -b^{2, 182}_1 c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ p_362 ∨ -b^{2, 182}_0 c in DIMACS: 5189 5190 -5191 362 -5192 0 5189 5190 -5191 362 -5193 0 5189 5190 -5191 362 -5194 0 c 0-1 --> -1 c (-b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ -b^{2, 181}_0 ∧ -p_362) -> ( b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ b^{2, 182}_0) c in CNF: c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ p_362 ∨ b^{2, 182}_2 c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ p_362 ∨ -b^{2, 182}_1 c b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ p_362 ∨ b^{2, 182}_0 c in DIMACS: 5189 5190 5191 362 5192 0 5189 5190 5191 362 -5193 0 5189 5190 5191 362 5194 0 c -1-1 --> -2 c ( b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ b^{2, 181}_0 ∧ -p_362) -> ( b^{2, 182}_2 ∧ b^{2, 182}_1 ∧ -b^{2, 182}_0) c in CNF: c -b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ p_362 ∨ b^{2, 182}_2 c -b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ p_362 ∨ b^{2, 182}_1 c -b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ p_362 ∨ -b^{2, 182}_0 c in DIMACS: -5189 5190 -5191 362 5192 0 -5189 5190 -5191 362 5193 0 -5189 5190 -5191 362 -5194 0 c -2-1 --> break c ( b^{2, 181}_2 ∧ b^{2, 181}_1 ∧ -b^{2, 181}_0 ∧ -p_362) -> break c in CNF: c -b^{2, 181}_2 ∨ -b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ p_362 ∨ break c in DIMACS: -5189 -5190 5191 362 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 181}_2 ∧ -b^{2, 181}_1 ∧ -b^{2, 181}_0 ∧ true) c in CNF: c -b^{2, 181}_2 ∨ b^{2, 181}_1 ∨ b^{2, 181}_0 ∨ false c in DIMACS: -5189 5190 5191 0 c 3 does not represent an automaton state. c -(-b^{2, 181}_2 ∧ b^{2, 181}_1 ∧ b^{2, 181}_0 ∧ true) c in CNF: c b^{2, 181}_2 ∨ -b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ false c in DIMACS: 5189 -5190 -5191 0 c -3 does not represent an automaton state. c -( b^{2, 181}_2 ∧ b^{2, 181}_1 ∧ b^{2, 181}_0 ∧ true) c in CNF: c -b^{2, 181}_2 ∨ -b^{2, 181}_1 ∨ -b^{2, 181}_0 ∨ false c in DIMACS: -5189 -5190 -5191 0 c i = 182 c -2+1 --> -1 c ( b^{2, 182}_2 ∧ b^{2, 182}_1 ∧ -b^{2, 182}_0 ∧ p_364) -> ( b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ b^{2, 183}_0) c in CNF: c -b^{2, 182}_2 ∨ -b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ -p_364 ∨ b^{2, 183}_2 c -b^{2, 182}_2 ∨ -b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ -p_364 ∨ -b^{2, 183}_1 c -b^{2, 182}_2 ∨ -b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ -p_364 ∨ b^{2, 183}_0 c in DIMACS: -5192 -5193 5194 -364 5195 0 -5192 -5193 5194 -364 -5196 0 -5192 -5193 5194 -364 5197 0 c -1+1 --> 0 c ( b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ b^{2, 182}_0 ∧ p_364) -> (-b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ -b^{2, 183}_0) c in CNF: c -b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ -p_364 ∨ -b^{2, 183}_2 c -b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ -p_364 ∨ -b^{2, 183}_1 c -b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ -p_364 ∨ -b^{2, 183}_0 c in DIMACS: -5192 5193 -5194 -364 -5195 0 -5192 5193 -5194 -364 -5196 0 -5192 5193 -5194 -364 -5197 0 c 0+1 --> 1 c (-b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ -b^{2, 182}_0 ∧ p_364) -> (-b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ b^{2, 183}_0) c in CNF: c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ -p_364 ∨ -b^{2, 183}_2 c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ -p_364 ∨ -b^{2, 183}_1 c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ -p_364 ∨ b^{2, 183}_0 c in DIMACS: 5192 5193 5194 -364 -5195 0 5192 5193 5194 -364 -5196 0 5192 5193 5194 -364 5197 0 c 1+1 --> 2 c (-b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ b^{2, 182}_0 ∧ p_364) -> (-b^{2, 183}_2 ∧ b^{2, 183}_1 ∧ -b^{2, 183}_0) c in CNF: c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ -p_364 ∨ -b^{2, 183}_2 c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ -p_364 ∨ b^{2, 183}_1 c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ -p_364 ∨ -b^{2, 183}_0 c in DIMACS: 5192 5193 -5194 -364 -5195 0 5192 5193 -5194 -364 5196 0 5192 5193 -5194 -364 -5197 0 c 2+1 --> break c (-b^{2, 182}_2 ∧ b^{2, 182}_1 ∧ -b^{2, 182}_0 ∧ p_364) -> break c in CNF: c b^{2, 182}_2 ∨ -b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ -p_364 ∨ break c in DIMACS: 5192 -5193 5194 -364 1162 0 c 2-1 --> 1 c (-b^{2, 182}_2 ∧ b^{2, 182}_1 ∧ -b^{2, 182}_0 ∧ -p_364) -> (-b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ b^{2, 183}_0) c in CNF: c b^{2, 182}_2 ∨ -b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ p_364 ∨ -b^{2, 183}_2 c b^{2, 182}_2 ∨ -b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ p_364 ∨ -b^{2, 183}_1 c b^{2, 182}_2 ∨ -b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ p_364 ∨ b^{2, 183}_0 c in DIMACS: 5192 -5193 5194 364 -5195 0 5192 -5193 5194 364 -5196 0 5192 -5193 5194 364 5197 0 c 1-1 --> 0 c (-b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ b^{2, 182}_0 ∧ -p_364) -> (-b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ -b^{2, 183}_0) c in CNF: c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ p_364 ∨ -b^{2, 183}_2 c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ p_364 ∨ -b^{2, 183}_1 c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ p_364 ∨ -b^{2, 183}_0 c in DIMACS: 5192 5193 -5194 364 -5195 0 5192 5193 -5194 364 -5196 0 5192 5193 -5194 364 -5197 0 c 0-1 --> -1 c (-b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ -b^{2, 182}_0 ∧ -p_364) -> ( b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ b^{2, 183}_0) c in CNF: c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ p_364 ∨ b^{2, 183}_2 c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ p_364 ∨ -b^{2, 183}_1 c b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ p_364 ∨ b^{2, 183}_0 c in DIMACS: 5192 5193 5194 364 5195 0 5192 5193 5194 364 -5196 0 5192 5193 5194 364 5197 0 c -1-1 --> -2 c ( b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ b^{2, 182}_0 ∧ -p_364) -> ( b^{2, 183}_2 ∧ b^{2, 183}_1 ∧ -b^{2, 183}_0) c in CNF: c -b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ p_364 ∨ b^{2, 183}_2 c -b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ p_364 ∨ b^{2, 183}_1 c -b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ p_364 ∨ -b^{2, 183}_0 c in DIMACS: -5192 5193 -5194 364 5195 0 -5192 5193 -5194 364 5196 0 -5192 5193 -5194 364 -5197 0 c -2-1 --> break c ( b^{2, 182}_2 ∧ b^{2, 182}_1 ∧ -b^{2, 182}_0 ∧ -p_364) -> break c in CNF: c -b^{2, 182}_2 ∨ -b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ p_364 ∨ break c in DIMACS: -5192 -5193 5194 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 182}_2 ∧ -b^{2, 182}_1 ∧ -b^{2, 182}_0 ∧ true) c in CNF: c -b^{2, 182}_2 ∨ b^{2, 182}_1 ∨ b^{2, 182}_0 ∨ false c in DIMACS: -5192 5193 5194 0 c 3 does not represent an automaton state. c -(-b^{2, 182}_2 ∧ b^{2, 182}_1 ∧ b^{2, 182}_0 ∧ true) c in CNF: c b^{2, 182}_2 ∨ -b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ false c in DIMACS: 5192 -5193 -5194 0 c -3 does not represent an automaton state. c -( b^{2, 182}_2 ∧ b^{2, 182}_1 ∧ b^{2, 182}_0 ∧ true) c in CNF: c -b^{2, 182}_2 ∨ -b^{2, 182}_1 ∨ -b^{2, 182}_0 ∨ false c in DIMACS: -5192 -5193 -5194 0 c i = 183 c -2+1 --> -1 c ( b^{2, 183}_2 ∧ b^{2, 183}_1 ∧ -b^{2, 183}_0 ∧ p_366) -> ( b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ b^{2, 184}_0) c in CNF: c -b^{2, 183}_2 ∨ -b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ -p_366 ∨ b^{2, 184}_2 c -b^{2, 183}_2 ∨ -b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ -p_366 ∨ -b^{2, 184}_1 c -b^{2, 183}_2 ∨ -b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ -p_366 ∨ b^{2, 184}_0 c in DIMACS: -5195 -5196 5197 -366 5198 0 -5195 -5196 5197 -366 -5199 0 -5195 -5196 5197 -366 5200 0 c -1+1 --> 0 c ( b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ b^{2, 183}_0 ∧ p_366) -> (-b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ -b^{2, 184}_0) c in CNF: c -b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ -p_366 ∨ -b^{2, 184}_2 c -b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ -p_366 ∨ -b^{2, 184}_1 c -b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ -p_366 ∨ -b^{2, 184}_0 c in DIMACS: -5195 5196 -5197 -366 -5198 0 -5195 5196 -5197 -366 -5199 0 -5195 5196 -5197 -366 -5200 0 c 0+1 --> 1 c (-b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ -b^{2, 183}_0 ∧ p_366) -> (-b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ b^{2, 184}_0) c in CNF: c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ -p_366 ∨ -b^{2, 184}_2 c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ -p_366 ∨ -b^{2, 184}_1 c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ -p_366 ∨ b^{2, 184}_0 c in DIMACS: 5195 5196 5197 -366 -5198 0 5195 5196 5197 -366 -5199 0 5195 5196 5197 -366 5200 0 c 1+1 --> 2 c (-b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ b^{2, 183}_0 ∧ p_366) -> (-b^{2, 184}_2 ∧ b^{2, 184}_1 ∧ -b^{2, 184}_0) c in CNF: c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ -p_366 ∨ -b^{2, 184}_2 c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ -p_366 ∨ b^{2, 184}_1 c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ -p_366 ∨ -b^{2, 184}_0 c in DIMACS: 5195 5196 -5197 -366 -5198 0 5195 5196 -5197 -366 5199 0 5195 5196 -5197 -366 -5200 0 c 2+1 --> break c (-b^{2, 183}_2 ∧ b^{2, 183}_1 ∧ -b^{2, 183}_0 ∧ p_366) -> break c in CNF: c b^{2, 183}_2 ∨ -b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ -p_366 ∨ break c in DIMACS: 5195 -5196 5197 -366 1162 0 c 2-1 --> 1 c (-b^{2, 183}_2 ∧ b^{2, 183}_1 ∧ -b^{2, 183}_0 ∧ -p_366) -> (-b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ b^{2, 184}_0) c in CNF: c b^{2, 183}_2 ∨ -b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ p_366 ∨ -b^{2, 184}_2 c b^{2, 183}_2 ∨ -b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ p_366 ∨ -b^{2, 184}_1 c b^{2, 183}_2 ∨ -b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ p_366 ∨ b^{2, 184}_0 c in DIMACS: 5195 -5196 5197 366 -5198 0 5195 -5196 5197 366 -5199 0 5195 -5196 5197 366 5200 0 c 1-1 --> 0 c (-b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ b^{2, 183}_0 ∧ -p_366) -> (-b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ -b^{2, 184}_0) c in CNF: c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ p_366 ∨ -b^{2, 184}_2 c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ p_366 ∨ -b^{2, 184}_1 c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ p_366 ∨ -b^{2, 184}_0 c in DIMACS: 5195 5196 -5197 366 -5198 0 5195 5196 -5197 366 -5199 0 5195 5196 -5197 366 -5200 0 c 0-1 --> -1 c (-b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ -b^{2, 183}_0 ∧ -p_366) -> ( b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ b^{2, 184}_0) c in CNF: c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ p_366 ∨ b^{2, 184}_2 c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ p_366 ∨ -b^{2, 184}_1 c b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ p_366 ∨ b^{2, 184}_0 c in DIMACS: 5195 5196 5197 366 5198 0 5195 5196 5197 366 -5199 0 5195 5196 5197 366 5200 0 c -1-1 --> -2 c ( b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ b^{2, 183}_0 ∧ -p_366) -> ( b^{2, 184}_2 ∧ b^{2, 184}_1 ∧ -b^{2, 184}_0) c in CNF: c -b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ p_366 ∨ b^{2, 184}_2 c -b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ p_366 ∨ b^{2, 184}_1 c -b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ p_366 ∨ -b^{2, 184}_0 c in DIMACS: -5195 5196 -5197 366 5198 0 -5195 5196 -5197 366 5199 0 -5195 5196 -5197 366 -5200 0 c -2-1 --> break c ( b^{2, 183}_2 ∧ b^{2, 183}_1 ∧ -b^{2, 183}_0 ∧ -p_366) -> break c in CNF: c -b^{2, 183}_2 ∨ -b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ p_366 ∨ break c in DIMACS: -5195 -5196 5197 366 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 183}_2 ∧ -b^{2, 183}_1 ∧ -b^{2, 183}_0 ∧ true) c in CNF: c -b^{2, 183}_2 ∨ b^{2, 183}_1 ∨ b^{2, 183}_0 ∨ false c in DIMACS: -5195 5196 5197 0 c 3 does not represent an automaton state. c -(-b^{2, 183}_2 ∧ b^{2, 183}_1 ∧ b^{2, 183}_0 ∧ true) c in CNF: c b^{2, 183}_2 ∨ -b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ false c in DIMACS: 5195 -5196 -5197 0 c -3 does not represent an automaton state. c -( b^{2, 183}_2 ∧ b^{2, 183}_1 ∧ b^{2, 183}_0 ∧ true) c in CNF: c -b^{2, 183}_2 ∨ -b^{2, 183}_1 ∨ -b^{2, 183}_0 ∨ false c in DIMACS: -5195 -5196 -5197 0 c i = 184 c -2+1 --> -1 c ( b^{2, 184}_2 ∧ b^{2, 184}_1 ∧ -b^{2, 184}_0 ∧ p_368) -> ( b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ b^{2, 185}_0) c in CNF: c -b^{2, 184}_2 ∨ -b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ -p_368 ∨ b^{2, 185}_2 c -b^{2, 184}_2 ∨ -b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ -p_368 ∨ -b^{2, 185}_1 c -b^{2, 184}_2 ∨ -b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ -p_368 ∨ b^{2, 185}_0 c in DIMACS: -5198 -5199 5200 -368 5201 0 -5198 -5199 5200 -368 -5202 0 -5198 -5199 5200 -368 5203 0 c -1+1 --> 0 c ( b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ b^{2, 184}_0 ∧ p_368) -> (-b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ -b^{2, 185}_0) c in CNF: c -b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ -p_368 ∨ -b^{2, 185}_2 c -b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ -p_368 ∨ -b^{2, 185}_1 c -b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ -p_368 ∨ -b^{2, 185}_0 c in DIMACS: -5198 5199 -5200 -368 -5201 0 -5198 5199 -5200 -368 -5202 0 -5198 5199 -5200 -368 -5203 0 c 0+1 --> 1 c (-b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ -b^{2, 184}_0 ∧ p_368) -> (-b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ b^{2, 185}_0) c in CNF: c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ -p_368 ∨ -b^{2, 185}_2 c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ -p_368 ∨ -b^{2, 185}_1 c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ -p_368 ∨ b^{2, 185}_0 c in DIMACS: 5198 5199 5200 -368 -5201 0 5198 5199 5200 -368 -5202 0 5198 5199 5200 -368 5203 0 c 1+1 --> 2 c (-b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ b^{2, 184}_0 ∧ p_368) -> (-b^{2, 185}_2 ∧ b^{2, 185}_1 ∧ -b^{2, 185}_0) c in CNF: c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ -p_368 ∨ -b^{2, 185}_2 c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ -p_368 ∨ b^{2, 185}_1 c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ -p_368 ∨ -b^{2, 185}_0 c in DIMACS: 5198 5199 -5200 -368 -5201 0 5198 5199 -5200 -368 5202 0 5198 5199 -5200 -368 -5203 0 c 2+1 --> break c (-b^{2, 184}_2 ∧ b^{2, 184}_1 ∧ -b^{2, 184}_0 ∧ p_368) -> break c in CNF: c b^{2, 184}_2 ∨ -b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ -p_368 ∨ break c in DIMACS: 5198 -5199 5200 -368 1162 0 c 2-1 --> 1 c (-b^{2, 184}_2 ∧ b^{2, 184}_1 ∧ -b^{2, 184}_0 ∧ -p_368) -> (-b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ b^{2, 185}_0) c in CNF: c b^{2, 184}_2 ∨ -b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ p_368 ∨ -b^{2, 185}_2 c b^{2, 184}_2 ∨ -b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ p_368 ∨ -b^{2, 185}_1 c b^{2, 184}_2 ∨ -b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ p_368 ∨ b^{2, 185}_0 c in DIMACS: 5198 -5199 5200 368 -5201 0 5198 -5199 5200 368 -5202 0 5198 -5199 5200 368 5203 0 c 1-1 --> 0 c (-b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ b^{2, 184}_0 ∧ -p_368) -> (-b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ -b^{2, 185}_0) c in CNF: c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ p_368 ∨ -b^{2, 185}_2 c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ p_368 ∨ -b^{2, 185}_1 c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ p_368 ∨ -b^{2, 185}_0 c in DIMACS: 5198 5199 -5200 368 -5201 0 5198 5199 -5200 368 -5202 0 5198 5199 -5200 368 -5203 0 c 0-1 --> -1 c (-b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ -b^{2, 184}_0 ∧ -p_368) -> ( b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ b^{2, 185}_0) c in CNF: c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ p_368 ∨ b^{2, 185}_2 c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ p_368 ∨ -b^{2, 185}_1 c b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ p_368 ∨ b^{2, 185}_0 c in DIMACS: 5198 5199 5200 368 5201 0 5198 5199 5200 368 -5202 0 5198 5199 5200 368 5203 0 c -1-1 --> -2 c ( b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ b^{2, 184}_0 ∧ -p_368) -> ( b^{2, 185}_2 ∧ b^{2, 185}_1 ∧ -b^{2, 185}_0) c in CNF: c -b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ p_368 ∨ b^{2, 185}_2 c -b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ p_368 ∨ b^{2, 185}_1 c -b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ p_368 ∨ -b^{2, 185}_0 c in DIMACS: -5198 5199 -5200 368 5201 0 -5198 5199 -5200 368 5202 0 -5198 5199 -5200 368 -5203 0 c -2-1 --> break c ( b^{2, 184}_2 ∧ b^{2, 184}_1 ∧ -b^{2, 184}_0 ∧ -p_368) -> break c in CNF: c -b^{2, 184}_2 ∨ -b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ p_368 ∨ break c in DIMACS: -5198 -5199 5200 368 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 184}_2 ∧ -b^{2, 184}_1 ∧ -b^{2, 184}_0 ∧ true) c in CNF: c -b^{2, 184}_2 ∨ b^{2, 184}_1 ∨ b^{2, 184}_0 ∨ false c in DIMACS: -5198 5199 5200 0 c 3 does not represent an automaton state. c -(-b^{2, 184}_2 ∧ b^{2, 184}_1 ∧ b^{2, 184}_0 ∧ true) c in CNF: c b^{2, 184}_2 ∨ -b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ false c in DIMACS: 5198 -5199 -5200 0 c -3 does not represent an automaton state. c -( b^{2, 184}_2 ∧ b^{2, 184}_1 ∧ b^{2, 184}_0 ∧ true) c in CNF: c -b^{2, 184}_2 ∨ -b^{2, 184}_1 ∨ -b^{2, 184}_0 ∨ false c in DIMACS: -5198 -5199 -5200 0 c i = 185 c -2+1 --> -1 c ( b^{2, 185}_2 ∧ b^{2, 185}_1 ∧ -b^{2, 185}_0 ∧ p_370) -> ( b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ b^{2, 186}_0) c in CNF: c -b^{2, 185}_2 ∨ -b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ -p_370 ∨ b^{2, 186}_2 c -b^{2, 185}_2 ∨ -b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ -p_370 ∨ -b^{2, 186}_1 c -b^{2, 185}_2 ∨ -b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ -p_370 ∨ b^{2, 186}_0 c in DIMACS: -5201 -5202 5203 -370 5204 0 -5201 -5202 5203 -370 -5205 0 -5201 -5202 5203 -370 5206 0 c -1+1 --> 0 c ( b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ b^{2, 185}_0 ∧ p_370) -> (-b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ -b^{2, 186}_0) c in CNF: c -b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ -p_370 ∨ -b^{2, 186}_2 c -b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ -p_370 ∨ -b^{2, 186}_1 c -b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ -p_370 ∨ -b^{2, 186}_0 c in DIMACS: -5201 5202 -5203 -370 -5204 0 -5201 5202 -5203 -370 -5205 0 -5201 5202 -5203 -370 -5206 0 c 0+1 --> 1 c (-b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ -b^{2, 185}_0 ∧ p_370) -> (-b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ b^{2, 186}_0) c in CNF: c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ -p_370 ∨ -b^{2, 186}_2 c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ -p_370 ∨ -b^{2, 186}_1 c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ -p_370 ∨ b^{2, 186}_0 c in DIMACS: 5201 5202 5203 -370 -5204 0 5201 5202 5203 -370 -5205 0 5201 5202 5203 -370 5206 0 c 1+1 --> 2 c (-b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ b^{2, 185}_0 ∧ p_370) -> (-b^{2, 186}_2 ∧ b^{2, 186}_1 ∧ -b^{2, 186}_0) c in CNF: c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ -p_370 ∨ -b^{2, 186}_2 c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ -p_370 ∨ b^{2, 186}_1 c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ -p_370 ∨ -b^{2, 186}_0 c in DIMACS: 5201 5202 -5203 -370 -5204 0 5201 5202 -5203 -370 5205 0 5201 5202 -5203 -370 -5206 0 c 2+1 --> break c (-b^{2, 185}_2 ∧ b^{2, 185}_1 ∧ -b^{2, 185}_0 ∧ p_370) -> break c in CNF: c b^{2, 185}_2 ∨ -b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ -p_370 ∨ break c in DIMACS: 5201 -5202 5203 -370 1162 0 c 2-1 --> 1 c (-b^{2, 185}_2 ∧ b^{2, 185}_1 ∧ -b^{2, 185}_0 ∧ -p_370) -> (-b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ b^{2, 186}_0) c in CNF: c b^{2, 185}_2 ∨ -b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ p_370 ∨ -b^{2, 186}_2 c b^{2, 185}_2 ∨ -b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ p_370 ∨ -b^{2, 186}_1 c b^{2, 185}_2 ∨ -b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ p_370 ∨ b^{2, 186}_0 c in DIMACS: 5201 -5202 5203 370 -5204 0 5201 -5202 5203 370 -5205 0 5201 -5202 5203 370 5206 0 c 1-1 --> 0 c (-b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ b^{2, 185}_0 ∧ -p_370) -> (-b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ -b^{2, 186}_0) c in CNF: c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ p_370 ∨ -b^{2, 186}_2 c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ p_370 ∨ -b^{2, 186}_1 c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ p_370 ∨ -b^{2, 186}_0 c in DIMACS: 5201 5202 -5203 370 -5204 0 5201 5202 -5203 370 -5205 0 5201 5202 -5203 370 -5206 0 c 0-1 --> -1 c (-b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ -b^{2, 185}_0 ∧ -p_370) -> ( b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ b^{2, 186}_0) c in CNF: c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ p_370 ∨ b^{2, 186}_2 c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ p_370 ∨ -b^{2, 186}_1 c b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ p_370 ∨ b^{2, 186}_0 c in DIMACS: 5201 5202 5203 370 5204 0 5201 5202 5203 370 -5205 0 5201 5202 5203 370 5206 0 c -1-1 --> -2 c ( b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ b^{2, 185}_0 ∧ -p_370) -> ( b^{2, 186}_2 ∧ b^{2, 186}_1 ∧ -b^{2, 186}_0) c in CNF: c -b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ p_370 ∨ b^{2, 186}_2 c -b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ p_370 ∨ b^{2, 186}_1 c -b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ p_370 ∨ -b^{2, 186}_0 c in DIMACS: -5201 5202 -5203 370 5204 0 -5201 5202 -5203 370 5205 0 -5201 5202 -5203 370 -5206 0 c -2-1 --> break c ( b^{2, 185}_2 ∧ b^{2, 185}_1 ∧ -b^{2, 185}_0 ∧ -p_370) -> break c in CNF: c -b^{2, 185}_2 ∨ -b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ p_370 ∨ break c in DIMACS: -5201 -5202 5203 370 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 185}_2 ∧ -b^{2, 185}_1 ∧ -b^{2, 185}_0 ∧ true) c in CNF: c -b^{2, 185}_2 ∨ b^{2, 185}_1 ∨ b^{2, 185}_0 ∨ false c in DIMACS: -5201 5202 5203 0 c 3 does not represent an automaton state. c -(-b^{2, 185}_2 ∧ b^{2, 185}_1 ∧ b^{2, 185}_0 ∧ true) c in CNF: c b^{2, 185}_2 ∨ -b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ false c in DIMACS: 5201 -5202 -5203 0 c -3 does not represent an automaton state. c -( b^{2, 185}_2 ∧ b^{2, 185}_1 ∧ b^{2, 185}_0 ∧ true) c in CNF: c -b^{2, 185}_2 ∨ -b^{2, 185}_1 ∨ -b^{2, 185}_0 ∨ false c in DIMACS: -5201 -5202 -5203 0 c i = 186 c -2+1 --> -1 c ( b^{2, 186}_2 ∧ b^{2, 186}_1 ∧ -b^{2, 186}_0 ∧ p_372) -> ( b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ b^{2, 187}_0) c in CNF: c -b^{2, 186}_2 ∨ -b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ -p_372 ∨ b^{2, 187}_2 c -b^{2, 186}_2 ∨ -b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ -p_372 ∨ -b^{2, 187}_1 c -b^{2, 186}_2 ∨ -b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ -p_372 ∨ b^{2, 187}_0 c in DIMACS: -5204 -5205 5206 -372 5207 0 -5204 -5205 5206 -372 -5208 0 -5204 -5205 5206 -372 5209 0 c -1+1 --> 0 c ( b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ b^{2, 186}_0 ∧ p_372) -> (-b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ -b^{2, 187}_0) c in CNF: c -b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ -p_372 ∨ -b^{2, 187}_2 c -b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ -p_372 ∨ -b^{2, 187}_1 c -b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ -p_372 ∨ -b^{2, 187}_0 c in DIMACS: -5204 5205 -5206 -372 -5207 0 -5204 5205 -5206 -372 -5208 0 -5204 5205 -5206 -372 -5209 0 c 0+1 --> 1 c (-b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ -b^{2, 186}_0 ∧ p_372) -> (-b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ b^{2, 187}_0) c in CNF: c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ -p_372 ∨ -b^{2, 187}_2 c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ -p_372 ∨ -b^{2, 187}_1 c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ -p_372 ∨ b^{2, 187}_0 c in DIMACS: 5204 5205 5206 -372 -5207 0 5204 5205 5206 -372 -5208 0 5204 5205 5206 -372 5209 0 c 1+1 --> 2 c (-b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ b^{2, 186}_0 ∧ p_372) -> (-b^{2, 187}_2 ∧ b^{2, 187}_1 ∧ -b^{2, 187}_0) c in CNF: c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ -p_372 ∨ -b^{2, 187}_2 c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ -p_372 ∨ b^{2, 187}_1 c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ -p_372 ∨ -b^{2, 187}_0 c in DIMACS: 5204 5205 -5206 -372 -5207 0 5204 5205 -5206 -372 5208 0 5204 5205 -5206 -372 -5209 0 c 2+1 --> break c (-b^{2, 186}_2 ∧ b^{2, 186}_1 ∧ -b^{2, 186}_0 ∧ p_372) -> break c in CNF: c b^{2, 186}_2 ∨ -b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ -p_372 ∨ break c in DIMACS: 5204 -5205 5206 -372 1162 0 c 2-1 --> 1 c (-b^{2, 186}_2 ∧ b^{2, 186}_1 ∧ -b^{2, 186}_0 ∧ -p_372) -> (-b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ b^{2, 187}_0) c in CNF: c b^{2, 186}_2 ∨ -b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ p_372 ∨ -b^{2, 187}_2 c b^{2, 186}_2 ∨ -b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ p_372 ∨ -b^{2, 187}_1 c b^{2, 186}_2 ∨ -b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ p_372 ∨ b^{2, 187}_0 c in DIMACS: 5204 -5205 5206 372 -5207 0 5204 -5205 5206 372 -5208 0 5204 -5205 5206 372 5209 0 c 1-1 --> 0 c (-b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ b^{2, 186}_0 ∧ -p_372) -> (-b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ -b^{2, 187}_0) c in CNF: c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ p_372 ∨ -b^{2, 187}_2 c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ p_372 ∨ -b^{2, 187}_1 c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ p_372 ∨ -b^{2, 187}_0 c in DIMACS: 5204 5205 -5206 372 -5207 0 5204 5205 -5206 372 -5208 0 5204 5205 -5206 372 -5209 0 c 0-1 --> -1 c (-b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ -b^{2, 186}_0 ∧ -p_372) -> ( b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ b^{2, 187}_0) c in CNF: c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ p_372 ∨ b^{2, 187}_2 c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ p_372 ∨ -b^{2, 187}_1 c b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ p_372 ∨ b^{2, 187}_0 c in DIMACS: 5204 5205 5206 372 5207 0 5204 5205 5206 372 -5208 0 5204 5205 5206 372 5209 0 c -1-1 --> -2 c ( b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ b^{2, 186}_0 ∧ -p_372) -> ( b^{2, 187}_2 ∧ b^{2, 187}_1 ∧ -b^{2, 187}_0) c in CNF: c -b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ p_372 ∨ b^{2, 187}_2 c -b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ p_372 ∨ b^{2, 187}_1 c -b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ p_372 ∨ -b^{2, 187}_0 c in DIMACS: -5204 5205 -5206 372 5207 0 -5204 5205 -5206 372 5208 0 -5204 5205 -5206 372 -5209 0 c -2-1 --> break c ( b^{2, 186}_2 ∧ b^{2, 186}_1 ∧ -b^{2, 186}_0 ∧ -p_372) -> break c in CNF: c -b^{2, 186}_2 ∨ -b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ p_372 ∨ break c in DIMACS: -5204 -5205 5206 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 186}_2 ∧ -b^{2, 186}_1 ∧ -b^{2, 186}_0 ∧ true) c in CNF: c -b^{2, 186}_2 ∨ b^{2, 186}_1 ∨ b^{2, 186}_0 ∨ false c in DIMACS: -5204 5205 5206 0 c 3 does not represent an automaton state. c -(-b^{2, 186}_2 ∧ b^{2, 186}_1 ∧ b^{2, 186}_0 ∧ true) c in CNF: c b^{2, 186}_2 ∨ -b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ false c in DIMACS: 5204 -5205 -5206 0 c -3 does not represent an automaton state. c -( b^{2, 186}_2 ∧ b^{2, 186}_1 ∧ b^{2, 186}_0 ∧ true) c in CNF: c -b^{2, 186}_2 ∨ -b^{2, 186}_1 ∨ -b^{2, 186}_0 ∨ false c in DIMACS: -5204 -5205 -5206 0 c i = 187 c -2+1 --> -1 c ( b^{2, 187}_2 ∧ b^{2, 187}_1 ∧ -b^{2, 187}_0 ∧ p_374) -> ( b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ b^{2, 188}_0) c in CNF: c -b^{2, 187}_2 ∨ -b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ -p_374 ∨ b^{2, 188}_2 c -b^{2, 187}_2 ∨ -b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ -p_374 ∨ -b^{2, 188}_1 c -b^{2, 187}_2 ∨ -b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ -p_374 ∨ b^{2, 188}_0 c in DIMACS: -5207 -5208 5209 -374 5210 0 -5207 -5208 5209 -374 -5211 0 -5207 -5208 5209 -374 5212 0 c -1+1 --> 0 c ( b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ b^{2, 187}_0 ∧ p_374) -> (-b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ -b^{2, 188}_0) c in CNF: c -b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ -p_374 ∨ -b^{2, 188}_2 c -b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ -p_374 ∨ -b^{2, 188}_1 c -b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ -p_374 ∨ -b^{2, 188}_0 c in DIMACS: -5207 5208 -5209 -374 -5210 0 -5207 5208 -5209 -374 -5211 0 -5207 5208 -5209 -374 -5212 0 c 0+1 --> 1 c (-b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ -b^{2, 187}_0 ∧ p_374) -> (-b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ b^{2, 188}_0) c in CNF: c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ -p_374 ∨ -b^{2, 188}_2 c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ -p_374 ∨ -b^{2, 188}_1 c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ -p_374 ∨ b^{2, 188}_0 c in DIMACS: 5207 5208 5209 -374 -5210 0 5207 5208 5209 -374 -5211 0 5207 5208 5209 -374 5212 0 c 1+1 --> 2 c (-b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ b^{2, 187}_0 ∧ p_374) -> (-b^{2, 188}_2 ∧ b^{2, 188}_1 ∧ -b^{2, 188}_0) c in CNF: c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ -p_374 ∨ -b^{2, 188}_2 c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ -p_374 ∨ b^{2, 188}_1 c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ -p_374 ∨ -b^{2, 188}_0 c in DIMACS: 5207 5208 -5209 -374 -5210 0 5207 5208 -5209 -374 5211 0 5207 5208 -5209 -374 -5212 0 c 2+1 --> break c (-b^{2, 187}_2 ∧ b^{2, 187}_1 ∧ -b^{2, 187}_0 ∧ p_374) -> break c in CNF: c b^{2, 187}_2 ∨ -b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ -p_374 ∨ break c in DIMACS: 5207 -5208 5209 -374 1162 0 c 2-1 --> 1 c (-b^{2, 187}_2 ∧ b^{2, 187}_1 ∧ -b^{2, 187}_0 ∧ -p_374) -> (-b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ b^{2, 188}_0) c in CNF: c b^{2, 187}_2 ∨ -b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ p_374 ∨ -b^{2, 188}_2 c b^{2, 187}_2 ∨ -b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ p_374 ∨ -b^{2, 188}_1 c b^{2, 187}_2 ∨ -b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ p_374 ∨ b^{2, 188}_0 c in DIMACS: 5207 -5208 5209 374 -5210 0 5207 -5208 5209 374 -5211 0 5207 -5208 5209 374 5212 0 c 1-1 --> 0 c (-b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ b^{2, 187}_0 ∧ -p_374) -> (-b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ -b^{2, 188}_0) c in CNF: c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ p_374 ∨ -b^{2, 188}_2 c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ p_374 ∨ -b^{2, 188}_1 c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ p_374 ∨ -b^{2, 188}_0 c in DIMACS: 5207 5208 -5209 374 -5210 0 5207 5208 -5209 374 -5211 0 5207 5208 -5209 374 -5212 0 c 0-1 --> -1 c (-b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ -b^{2, 187}_0 ∧ -p_374) -> ( b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ b^{2, 188}_0) c in CNF: c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ p_374 ∨ b^{2, 188}_2 c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ p_374 ∨ -b^{2, 188}_1 c b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ p_374 ∨ b^{2, 188}_0 c in DIMACS: 5207 5208 5209 374 5210 0 5207 5208 5209 374 -5211 0 5207 5208 5209 374 5212 0 c -1-1 --> -2 c ( b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ b^{2, 187}_0 ∧ -p_374) -> ( b^{2, 188}_2 ∧ b^{2, 188}_1 ∧ -b^{2, 188}_0) c in CNF: c -b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ p_374 ∨ b^{2, 188}_2 c -b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ p_374 ∨ b^{2, 188}_1 c -b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ p_374 ∨ -b^{2, 188}_0 c in DIMACS: -5207 5208 -5209 374 5210 0 -5207 5208 -5209 374 5211 0 -5207 5208 -5209 374 -5212 0 c -2-1 --> break c ( b^{2, 187}_2 ∧ b^{2, 187}_1 ∧ -b^{2, 187}_0 ∧ -p_374) -> break c in CNF: c -b^{2, 187}_2 ∨ -b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ p_374 ∨ break c in DIMACS: -5207 -5208 5209 374 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 187}_2 ∧ -b^{2, 187}_1 ∧ -b^{2, 187}_0 ∧ true) c in CNF: c -b^{2, 187}_2 ∨ b^{2, 187}_1 ∨ b^{2, 187}_0 ∨ false c in DIMACS: -5207 5208 5209 0 c 3 does not represent an automaton state. c -(-b^{2, 187}_2 ∧ b^{2, 187}_1 ∧ b^{2, 187}_0 ∧ true) c in CNF: c b^{2, 187}_2 ∨ -b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ false c in DIMACS: 5207 -5208 -5209 0 c -3 does not represent an automaton state. c -( b^{2, 187}_2 ∧ b^{2, 187}_1 ∧ b^{2, 187}_0 ∧ true) c in CNF: c -b^{2, 187}_2 ∨ -b^{2, 187}_1 ∨ -b^{2, 187}_0 ∨ false c in DIMACS: -5207 -5208 -5209 0 c i = 188 c -2+1 --> -1 c ( b^{2, 188}_2 ∧ b^{2, 188}_1 ∧ -b^{2, 188}_0 ∧ p_376) -> ( b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ b^{2, 189}_0) c in CNF: c -b^{2, 188}_2 ∨ -b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ -p_376 ∨ b^{2, 189}_2 c -b^{2, 188}_2 ∨ -b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ -p_376 ∨ -b^{2, 189}_1 c -b^{2, 188}_2 ∨ -b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ -p_376 ∨ b^{2, 189}_0 c in DIMACS: -5210 -5211 5212 -376 5213 0 -5210 -5211 5212 -376 -5214 0 -5210 -5211 5212 -376 5215 0 c -1+1 --> 0 c ( b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ b^{2, 188}_0 ∧ p_376) -> (-b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ -b^{2, 189}_0) c in CNF: c -b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ -p_376 ∨ -b^{2, 189}_2 c -b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ -p_376 ∨ -b^{2, 189}_1 c -b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ -p_376 ∨ -b^{2, 189}_0 c in DIMACS: -5210 5211 -5212 -376 -5213 0 -5210 5211 -5212 -376 -5214 0 -5210 5211 -5212 -376 -5215 0 c 0+1 --> 1 c (-b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ -b^{2, 188}_0 ∧ p_376) -> (-b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ b^{2, 189}_0) c in CNF: c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ -p_376 ∨ -b^{2, 189}_2 c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ -p_376 ∨ -b^{2, 189}_1 c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ -p_376 ∨ b^{2, 189}_0 c in DIMACS: 5210 5211 5212 -376 -5213 0 5210 5211 5212 -376 -5214 0 5210 5211 5212 -376 5215 0 c 1+1 --> 2 c (-b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ b^{2, 188}_0 ∧ p_376) -> (-b^{2, 189}_2 ∧ b^{2, 189}_1 ∧ -b^{2, 189}_0) c in CNF: c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ -p_376 ∨ -b^{2, 189}_2 c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ -p_376 ∨ b^{2, 189}_1 c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ -p_376 ∨ -b^{2, 189}_0 c in DIMACS: 5210 5211 -5212 -376 -5213 0 5210 5211 -5212 -376 5214 0 5210 5211 -5212 -376 -5215 0 c 2+1 --> break c (-b^{2, 188}_2 ∧ b^{2, 188}_1 ∧ -b^{2, 188}_0 ∧ p_376) -> break c in CNF: c b^{2, 188}_2 ∨ -b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ -p_376 ∨ break c in DIMACS: 5210 -5211 5212 -376 1162 0 c 2-1 --> 1 c (-b^{2, 188}_2 ∧ b^{2, 188}_1 ∧ -b^{2, 188}_0 ∧ -p_376) -> (-b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ b^{2, 189}_0) c in CNF: c b^{2, 188}_2 ∨ -b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ p_376 ∨ -b^{2, 189}_2 c b^{2, 188}_2 ∨ -b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ p_376 ∨ -b^{2, 189}_1 c b^{2, 188}_2 ∨ -b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ p_376 ∨ b^{2, 189}_0 c in DIMACS: 5210 -5211 5212 376 -5213 0 5210 -5211 5212 376 -5214 0 5210 -5211 5212 376 5215 0 c 1-1 --> 0 c (-b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ b^{2, 188}_0 ∧ -p_376) -> (-b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ -b^{2, 189}_0) c in CNF: c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ p_376 ∨ -b^{2, 189}_2 c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ p_376 ∨ -b^{2, 189}_1 c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ p_376 ∨ -b^{2, 189}_0 c in DIMACS: 5210 5211 -5212 376 -5213 0 5210 5211 -5212 376 -5214 0 5210 5211 -5212 376 -5215 0 c 0-1 --> -1 c (-b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ -b^{2, 188}_0 ∧ -p_376) -> ( b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ b^{2, 189}_0) c in CNF: c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ p_376 ∨ b^{2, 189}_2 c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ p_376 ∨ -b^{2, 189}_1 c b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ p_376 ∨ b^{2, 189}_0 c in DIMACS: 5210 5211 5212 376 5213 0 5210 5211 5212 376 -5214 0 5210 5211 5212 376 5215 0 c -1-1 --> -2 c ( b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ b^{2, 188}_0 ∧ -p_376) -> ( b^{2, 189}_2 ∧ b^{2, 189}_1 ∧ -b^{2, 189}_0) c in CNF: c -b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ p_376 ∨ b^{2, 189}_2 c -b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ p_376 ∨ b^{2, 189}_1 c -b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ p_376 ∨ -b^{2, 189}_0 c in DIMACS: -5210 5211 -5212 376 5213 0 -5210 5211 -5212 376 5214 0 -5210 5211 -5212 376 -5215 0 c -2-1 --> break c ( b^{2, 188}_2 ∧ b^{2, 188}_1 ∧ -b^{2, 188}_0 ∧ -p_376) -> break c in CNF: c -b^{2, 188}_2 ∨ -b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ p_376 ∨ break c in DIMACS: -5210 -5211 5212 376 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 188}_2 ∧ -b^{2, 188}_1 ∧ -b^{2, 188}_0 ∧ true) c in CNF: c -b^{2, 188}_2 ∨ b^{2, 188}_1 ∨ b^{2, 188}_0 ∨ false c in DIMACS: -5210 5211 5212 0 c 3 does not represent an automaton state. c -(-b^{2, 188}_2 ∧ b^{2, 188}_1 ∧ b^{2, 188}_0 ∧ true) c in CNF: c b^{2, 188}_2 ∨ -b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ false c in DIMACS: 5210 -5211 -5212 0 c -3 does not represent an automaton state. c -( b^{2, 188}_2 ∧ b^{2, 188}_1 ∧ b^{2, 188}_0 ∧ true) c in CNF: c -b^{2, 188}_2 ∨ -b^{2, 188}_1 ∨ -b^{2, 188}_0 ∨ false c in DIMACS: -5210 -5211 -5212 0 c i = 189 c -2+1 --> -1 c ( b^{2, 189}_2 ∧ b^{2, 189}_1 ∧ -b^{2, 189}_0 ∧ p_378) -> ( b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ b^{2, 190}_0) c in CNF: c -b^{2, 189}_2 ∨ -b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ -p_378 ∨ b^{2, 190}_2 c -b^{2, 189}_2 ∨ -b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ -p_378 ∨ -b^{2, 190}_1 c -b^{2, 189}_2 ∨ -b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ -p_378 ∨ b^{2, 190}_0 c in DIMACS: -5213 -5214 5215 -378 5216 0 -5213 -5214 5215 -378 -5217 0 -5213 -5214 5215 -378 5218 0 c -1+1 --> 0 c ( b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ b^{2, 189}_0 ∧ p_378) -> (-b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ -b^{2, 190}_0) c in CNF: c -b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ -p_378 ∨ -b^{2, 190}_2 c -b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ -p_378 ∨ -b^{2, 190}_1 c -b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ -p_378 ∨ -b^{2, 190}_0 c in DIMACS: -5213 5214 -5215 -378 -5216 0 -5213 5214 -5215 -378 -5217 0 -5213 5214 -5215 -378 -5218 0 c 0+1 --> 1 c (-b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ -b^{2, 189}_0 ∧ p_378) -> (-b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ b^{2, 190}_0) c in CNF: c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ -p_378 ∨ -b^{2, 190}_2 c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ -p_378 ∨ -b^{2, 190}_1 c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ -p_378 ∨ b^{2, 190}_0 c in DIMACS: 5213 5214 5215 -378 -5216 0 5213 5214 5215 -378 -5217 0 5213 5214 5215 -378 5218 0 c 1+1 --> 2 c (-b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ b^{2, 189}_0 ∧ p_378) -> (-b^{2, 190}_2 ∧ b^{2, 190}_1 ∧ -b^{2, 190}_0) c in CNF: c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ -p_378 ∨ -b^{2, 190}_2 c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ -p_378 ∨ b^{2, 190}_1 c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ -p_378 ∨ -b^{2, 190}_0 c in DIMACS: 5213 5214 -5215 -378 -5216 0 5213 5214 -5215 -378 5217 0 5213 5214 -5215 -378 -5218 0 c 2+1 --> break c (-b^{2, 189}_2 ∧ b^{2, 189}_1 ∧ -b^{2, 189}_0 ∧ p_378) -> break c in CNF: c b^{2, 189}_2 ∨ -b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ -p_378 ∨ break c in DIMACS: 5213 -5214 5215 -378 1162 0 c 2-1 --> 1 c (-b^{2, 189}_2 ∧ b^{2, 189}_1 ∧ -b^{2, 189}_0 ∧ -p_378) -> (-b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ b^{2, 190}_0) c in CNF: c b^{2, 189}_2 ∨ -b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ p_378 ∨ -b^{2, 190}_2 c b^{2, 189}_2 ∨ -b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ p_378 ∨ -b^{2, 190}_1 c b^{2, 189}_2 ∨ -b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ p_378 ∨ b^{2, 190}_0 c in DIMACS: 5213 -5214 5215 378 -5216 0 5213 -5214 5215 378 -5217 0 5213 -5214 5215 378 5218 0 c 1-1 --> 0 c (-b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ b^{2, 189}_0 ∧ -p_378) -> (-b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ -b^{2, 190}_0) c in CNF: c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ p_378 ∨ -b^{2, 190}_2 c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ p_378 ∨ -b^{2, 190}_1 c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ p_378 ∨ -b^{2, 190}_0 c in DIMACS: 5213 5214 -5215 378 -5216 0 5213 5214 -5215 378 -5217 0 5213 5214 -5215 378 -5218 0 c 0-1 --> -1 c (-b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ -b^{2, 189}_0 ∧ -p_378) -> ( b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ b^{2, 190}_0) c in CNF: c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ p_378 ∨ b^{2, 190}_2 c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ p_378 ∨ -b^{2, 190}_1 c b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ p_378 ∨ b^{2, 190}_0 c in DIMACS: 5213 5214 5215 378 5216 0 5213 5214 5215 378 -5217 0 5213 5214 5215 378 5218 0 c -1-1 --> -2 c ( b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ b^{2, 189}_0 ∧ -p_378) -> ( b^{2, 190}_2 ∧ b^{2, 190}_1 ∧ -b^{2, 190}_0) c in CNF: c -b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ p_378 ∨ b^{2, 190}_2 c -b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ p_378 ∨ b^{2, 190}_1 c -b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ p_378 ∨ -b^{2, 190}_0 c in DIMACS: -5213 5214 -5215 378 5216 0 -5213 5214 -5215 378 5217 0 -5213 5214 -5215 378 -5218 0 c -2-1 --> break c ( b^{2, 189}_2 ∧ b^{2, 189}_1 ∧ -b^{2, 189}_0 ∧ -p_378) -> break c in CNF: c -b^{2, 189}_2 ∨ -b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ p_378 ∨ break c in DIMACS: -5213 -5214 5215 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 189}_2 ∧ -b^{2, 189}_1 ∧ -b^{2, 189}_0 ∧ true) c in CNF: c -b^{2, 189}_2 ∨ b^{2, 189}_1 ∨ b^{2, 189}_0 ∨ false c in DIMACS: -5213 5214 5215 0 c 3 does not represent an automaton state. c -(-b^{2, 189}_2 ∧ b^{2, 189}_1 ∧ b^{2, 189}_0 ∧ true) c in CNF: c b^{2, 189}_2 ∨ -b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ false c in DIMACS: 5213 -5214 -5215 0 c -3 does not represent an automaton state. c -( b^{2, 189}_2 ∧ b^{2, 189}_1 ∧ b^{2, 189}_0 ∧ true) c in CNF: c -b^{2, 189}_2 ∨ -b^{2, 189}_1 ∨ -b^{2, 189}_0 ∨ false c in DIMACS: -5213 -5214 -5215 0 c i = 190 c -2+1 --> -1 c ( b^{2, 190}_2 ∧ b^{2, 190}_1 ∧ -b^{2, 190}_0 ∧ p_380) -> ( b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ b^{2, 191}_0) c in CNF: c -b^{2, 190}_2 ∨ -b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ -p_380 ∨ b^{2, 191}_2 c -b^{2, 190}_2 ∨ -b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ -p_380 ∨ -b^{2, 191}_1 c -b^{2, 190}_2 ∨ -b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ -p_380 ∨ b^{2, 191}_0 c in DIMACS: -5216 -5217 5218 -380 5219 0 -5216 -5217 5218 -380 -5220 0 -5216 -5217 5218 -380 5221 0 c -1+1 --> 0 c ( b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ b^{2, 190}_0 ∧ p_380) -> (-b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ -b^{2, 191}_0) c in CNF: c -b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ -p_380 ∨ -b^{2, 191}_2 c -b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ -p_380 ∨ -b^{2, 191}_1 c -b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ -p_380 ∨ -b^{2, 191}_0 c in DIMACS: -5216 5217 -5218 -380 -5219 0 -5216 5217 -5218 -380 -5220 0 -5216 5217 -5218 -380 -5221 0 c 0+1 --> 1 c (-b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ -b^{2, 190}_0 ∧ p_380) -> (-b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ b^{2, 191}_0) c in CNF: c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ -p_380 ∨ -b^{2, 191}_2 c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ -p_380 ∨ -b^{2, 191}_1 c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ -p_380 ∨ b^{2, 191}_0 c in DIMACS: 5216 5217 5218 -380 -5219 0 5216 5217 5218 -380 -5220 0 5216 5217 5218 -380 5221 0 c 1+1 --> 2 c (-b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ b^{2, 190}_0 ∧ p_380) -> (-b^{2, 191}_2 ∧ b^{2, 191}_1 ∧ -b^{2, 191}_0) c in CNF: c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ -p_380 ∨ -b^{2, 191}_2 c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ -p_380 ∨ b^{2, 191}_1 c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ -p_380 ∨ -b^{2, 191}_0 c in DIMACS: 5216 5217 -5218 -380 -5219 0 5216 5217 -5218 -380 5220 0 5216 5217 -5218 -380 -5221 0 c 2+1 --> break c (-b^{2, 190}_2 ∧ b^{2, 190}_1 ∧ -b^{2, 190}_0 ∧ p_380) -> break c in CNF: c b^{2, 190}_2 ∨ -b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ -p_380 ∨ break c in DIMACS: 5216 -5217 5218 -380 1162 0 c 2-1 --> 1 c (-b^{2, 190}_2 ∧ b^{2, 190}_1 ∧ -b^{2, 190}_0 ∧ -p_380) -> (-b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ b^{2, 191}_0) c in CNF: c b^{2, 190}_2 ∨ -b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ p_380 ∨ -b^{2, 191}_2 c b^{2, 190}_2 ∨ -b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ p_380 ∨ -b^{2, 191}_1 c b^{2, 190}_2 ∨ -b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ p_380 ∨ b^{2, 191}_0 c in DIMACS: 5216 -5217 5218 380 -5219 0 5216 -5217 5218 380 -5220 0 5216 -5217 5218 380 5221 0 c 1-1 --> 0 c (-b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ b^{2, 190}_0 ∧ -p_380) -> (-b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ -b^{2, 191}_0) c in CNF: c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ p_380 ∨ -b^{2, 191}_2 c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ p_380 ∨ -b^{2, 191}_1 c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ p_380 ∨ -b^{2, 191}_0 c in DIMACS: 5216 5217 -5218 380 -5219 0 5216 5217 -5218 380 -5220 0 5216 5217 -5218 380 -5221 0 c 0-1 --> -1 c (-b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ -b^{2, 190}_0 ∧ -p_380) -> ( b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ b^{2, 191}_0) c in CNF: c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ p_380 ∨ b^{2, 191}_2 c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ p_380 ∨ -b^{2, 191}_1 c b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ p_380 ∨ b^{2, 191}_0 c in DIMACS: 5216 5217 5218 380 5219 0 5216 5217 5218 380 -5220 0 5216 5217 5218 380 5221 0 c -1-1 --> -2 c ( b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ b^{2, 190}_0 ∧ -p_380) -> ( b^{2, 191}_2 ∧ b^{2, 191}_1 ∧ -b^{2, 191}_0) c in CNF: c -b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ p_380 ∨ b^{2, 191}_2 c -b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ p_380 ∨ b^{2, 191}_1 c -b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ p_380 ∨ -b^{2, 191}_0 c in DIMACS: -5216 5217 -5218 380 5219 0 -5216 5217 -5218 380 5220 0 -5216 5217 -5218 380 -5221 0 c -2-1 --> break c ( b^{2, 190}_2 ∧ b^{2, 190}_1 ∧ -b^{2, 190}_0 ∧ -p_380) -> break c in CNF: c -b^{2, 190}_2 ∨ -b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ p_380 ∨ break c in DIMACS: -5216 -5217 5218 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 190}_2 ∧ -b^{2, 190}_1 ∧ -b^{2, 190}_0 ∧ true) c in CNF: c -b^{2, 190}_2 ∨ b^{2, 190}_1 ∨ b^{2, 190}_0 ∨ false c in DIMACS: -5216 5217 5218 0 c 3 does not represent an automaton state. c -(-b^{2, 190}_2 ∧ b^{2, 190}_1 ∧ b^{2, 190}_0 ∧ true) c in CNF: c b^{2, 190}_2 ∨ -b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ false c in DIMACS: 5216 -5217 -5218 0 c -3 does not represent an automaton state. c -( b^{2, 190}_2 ∧ b^{2, 190}_1 ∧ b^{2, 190}_0 ∧ true) c in CNF: c -b^{2, 190}_2 ∨ -b^{2, 190}_1 ∨ -b^{2, 190}_0 ∨ false c in DIMACS: -5216 -5217 -5218 0 c i = 191 c -2+1 --> -1 c ( b^{2, 191}_2 ∧ b^{2, 191}_1 ∧ -b^{2, 191}_0 ∧ p_382) -> ( b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ b^{2, 192}_0) c in CNF: c -b^{2, 191}_2 ∨ -b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ -p_382 ∨ b^{2, 192}_2 c -b^{2, 191}_2 ∨ -b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ -p_382 ∨ -b^{2, 192}_1 c -b^{2, 191}_2 ∨ -b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ -p_382 ∨ b^{2, 192}_0 c in DIMACS: -5219 -5220 5221 -382 5222 0 -5219 -5220 5221 -382 -5223 0 -5219 -5220 5221 -382 5224 0 c -1+1 --> 0 c ( b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ b^{2, 191}_0 ∧ p_382) -> (-b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ -b^{2, 192}_0) c in CNF: c -b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ -p_382 ∨ -b^{2, 192}_2 c -b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ -p_382 ∨ -b^{2, 192}_1 c -b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ -p_382 ∨ -b^{2, 192}_0 c in DIMACS: -5219 5220 -5221 -382 -5222 0 -5219 5220 -5221 -382 -5223 0 -5219 5220 -5221 -382 -5224 0 c 0+1 --> 1 c (-b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ -b^{2, 191}_0 ∧ p_382) -> (-b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ b^{2, 192}_0) c in CNF: c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ -p_382 ∨ -b^{2, 192}_2 c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ -p_382 ∨ -b^{2, 192}_1 c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ -p_382 ∨ b^{2, 192}_0 c in DIMACS: 5219 5220 5221 -382 -5222 0 5219 5220 5221 -382 -5223 0 5219 5220 5221 -382 5224 0 c 1+1 --> 2 c (-b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ b^{2, 191}_0 ∧ p_382) -> (-b^{2, 192}_2 ∧ b^{2, 192}_1 ∧ -b^{2, 192}_0) c in CNF: c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ -p_382 ∨ -b^{2, 192}_2 c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ -p_382 ∨ b^{2, 192}_1 c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ -p_382 ∨ -b^{2, 192}_0 c in DIMACS: 5219 5220 -5221 -382 -5222 0 5219 5220 -5221 -382 5223 0 5219 5220 -5221 -382 -5224 0 c 2+1 --> break c (-b^{2, 191}_2 ∧ b^{2, 191}_1 ∧ -b^{2, 191}_0 ∧ p_382) -> break c in CNF: c b^{2, 191}_2 ∨ -b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ -p_382 ∨ break c in DIMACS: 5219 -5220 5221 -382 1162 0 c 2-1 --> 1 c (-b^{2, 191}_2 ∧ b^{2, 191}_1 ∧ -b^{2, 191}_0 ∧ -p_382) -> (-b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ b^{2, 192}_0) c in CNF: c b^{2, 191}_2 ∨ -b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ p_382 ∨ -b^{2, 192}_2 c b^{2, 191}_2 ∨ -b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ p_382 ∨ -b^{2, 192}_1 c b^{2, 191}_2 ∨ -b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ p_382 ∨ b^{2, 192}_0 c in DIMACS: 5219 -5220 5221 382 -5222 0 5219 -5220 5221 382 -5223 0 5219 -5220 5221 382 5224 0 c 1-1 --> 0 c (-b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ b^{2, 191}_0 ∧ -p_382) -> (-b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ -b^{2, 192}_0) c in CNF: c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ p_382 ∨ -b^{2, 192}_2 c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ p_382 ∨ -b^{2, 192}_1 c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ p_382 ∨ -b^{2, 192}_0 c in DIMACS: 5219 5220 -5221 382 -5222 0 5219 5220 -5221 382 -5223 0 5219 5220 -5221 382 -5224 0 c 0-1 --> -1 c (-b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ -b^{2, 191}_0 ∧ -p_382) -> ( b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ b^{2, 192}_0) c in CNF: c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ p_382 ∨ b^{2, 192}_2 c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ p_382 ∨ -b^{2, 192}_1 c b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ p_382 ∨ b^{2, 192}_0 c in DIMACS: 5219 5220 5221 382 5222 0 5219 5220 5221 382 -5223 0 5219 5220 5221 382 5224 0 c -1-1 --> -2 c ( b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ b^{2, 191}_0 ∧ -p_382) -> ( b^{2, 192}_2 ∧ b^{2, 192}_1 ∧ -b^{2, 192}_0) c in CNF: c -b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ p_382 ∨ b^{2, 192}_2 c -b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ p_382 ∨ b^{2, 192}_1 c -b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ p_382 ∨ -b^{2, 192}_0 c in DIMACS: -5219 5220 -5221 382 5222 0 -5219 5220 -5221 382 5223 0 -5219 5220 -5221 382 -5224 0 c -2-1 --> break c ( b^{2, 191}_2 ∧ b^{2, 191}_1 ∧ -b^{2, 191}_0 ∧ -p_382) -> break c in CNF: c -b^{2, 191}_2 ∨ -b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ p_382 ∨ break c in DIMACS: -5219 -5220 5221 382 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 191}_2 ∧ -b^{2, 191}_1 ∧ -b^{2, 191}_0 ∧ true) c in CNF: c -b^{2, 191}_2 ∨ b^{2, 191}_1 ∨ b^{2, 191}_0 ∨ false c in DIMACS: -5219 5220 5221 0 c 3 does not represent an automaton state. c -(-b^{2, 191}_2 ∧ b^{2, 191}_1 ∧ b^{2, 191}_0 ∧ true) c in CNF: c b^{2, 191}_2 ∨ -b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ false c in DIMACS: 5219 -5220 -5221 0 c -3 does not represent an automaton state. c -( b^{2, 191}_2 ∧ b^{2, 191}_1 ∧ b^{2, 191}_0 ∧ true) c in CNF: c -b^{2, 191}_2 ∨ -b^{2, 191}_1 ∨ -b^{2, 191}_0 ∨ false c in DIMACS: -5219 -5220 -5221 0 c i = 192 c -2+1 --> -1 c ( b^{2, 192}_2 ∧ b^{2, 192}_1 ∧ -b^{2, 192}_0 ∧ p_384) -> ( b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ b^{2, 193}_0) c in CNF: c -b^{2, 192}_2 ∨ -b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ -p_384 ∨ b^{2, 193}_2 c -b^{2, 192}_2 ∨ -b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ -p_384 ∨ -b^{2, 193}_1 c -b^{2, 192}_2 ∨ -b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ -p_384 ∨ b^{2, 193}_0 c in DIMACS: -5222 -5223 5224 -384 5225 0 -5222 -5223 5224 -384 -5226 0 -5222 -5223 5224 -384 5227 0 c -1+1 --> 0 c ( b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ b^{2, 192}_0 ∧ p_384) -> (-b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ -b^{2, 193}_0) c in CNF: c -b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ -p_384 ∨ -b^{2, 193}_2 c -b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ -p_384 ∨ -b^{2, 193}_1 c -b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ -p_384 ∨ -b^{2, 193}_0 c in DIMACS: -5222 5223 -5224 -384 -5225 0 -5222 5223 -5224 -384 -5226 0 -5222 5223 -5224 -384 -5227 0 c 0+1 --> 1 c (-b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ -b^{2, 192}_0 ∧ p_384) -> (-b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ b^{2, 193}_0) c in CNF: c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ -p_384 ∨ -b^{2, 193}_2 c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ -p_384 ∨ -b^{2, 193}_1 c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ -p_384 ∨ b^{2, 193}_0 c in DIMACS: 5222 5223 5224 -384 -5225 0 5222 5223 5224 -384 -5226 0 5222 5223 5224 -384 5227 0 c 1+1 --> 2 c (-b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ b^{2, 192}_0 ∧ p_384) -> (-b^{2, 193}_2 ∧ b^{2, 193}_1 ∧ -b^{2, 193}_0) c in CNF: c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ -p_384 ∨ -b^{2, 193}_2 c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ -p_384 ∨ b^{2, 193}_1 c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ -p_384 ∨ -b^{2, 193}_0 c in DIMACS: 5222 5223 -5224 -384 -5225 0 5222 5223 -5224 -384 5226 0 5222 5223 -5224 -384 -5227 0 c 2+1 --> break c (-b^{2, 192}_2 ∧ b^{2, 192}_1 ∧ -b^{2, 192}_0 ∧ p_384) -> break c in CNF: c b^{2, 192}_2 ∨ -b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ -p_384 ∨ break c in DIMACS: 5222 -5223 5224 -384 1162 0 c 2-1 --> 1 c (-b^{2, 192}_2 ∧ b^{2, 192}_1 ∧ -b^{2, 192}_0 ∧ -p_384) -> (-b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ b^{2, 193}_0) c in CNF: c b^{2, 192}_2 ∨ -b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ p_384 ∨ -b^{2, 193}_2 c b^{2, 192}_2 ∨ -b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ p_384 ∨ -b^{2, 193}_1 c b^{2, 192}_2 ∨ -b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ p_384 ∨ b^{2, 193}_0 c in DIMACS: 5222 -5223 5224 384 -5225 0 5222 -5223 5224 384 -5226 0 5222 -5223 5224 384 5227 0 c 1-1 --> 0 c (-b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ b^{2, 192}_0 ∧ -p_384) -> (-b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ -b^{2, 193}_0) c in CNF: c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ p_384 ∨ -b^{2, 193}_2 c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ p_384 ∨ -b^{2, 193}_1 c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ p_384 ∨ -b^{2, 193}_0 c in DIMACS: 5222 5223 -5224 384 -5225 0 5222 5223 -5224 384 -5226 0 5222 5223 -5224 384 -5227 0 c 0-1 --> -1 c (-b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ -b^{2, 192}_0 ∧ -p_384) -> ( b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ b^{2, 193}_0) c in CNF: c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ p_384 ∨ b^{2, 193}_2 c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ p_384 ∨ -b^{2, 193}_1 c b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ p_384 ∨ b^{2, 193}_0 c in DIMACS: 5222 5223 5224 384 5225 0 5222 5223 5224 384 -5226 0 5222 5223 5224 384 5227 0 c -1-1 --> -2 c ( b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ b^{2, 192}_0 ∧ -p_384) -> ( b^{2, 193}_2 ∧ b^{2, 193}_1 ∧ -b^{2, 193}_0) c in CNF: c -b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ p_384 ∨ b^{2, 193}_2 c -b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ p_384 ∨ b^{2, 193}_1 c -b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ p_384 ∨ -b^{2, 193}_0 c in DIMACS: -5222 5223 -5224 384 5225 0 -5222 5223 -5224 384 5226 0 -5222 5223 -5224 384 -5227 0 c -2-1 --> break c ( b^{2, 192}_2 ∧ b^{2, 192}_1 ∧ -b^{2, 192}_0 ∧ -p_384) -> break c in CNF: c -b^{2, 192}_2 ∨ -b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ p_384 ∨ break c in DIMACS: -5222 -5223 5224 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 192}_2 ∧ -b^{2, 192}_1 ∧ -b^{2, 192}_0 ∧ true) c in CNF: c -b^{2, 192}_2 ∨ b^{2, 192}_1 ∨ b^{2, 192}_0 ∨ false c in DIMACS: -5222 5223 5224 0 c 3 does not represent an automaton state. c -(-b^{2, 192}_2 ∧ b^{2, 192}_1 ∧ b^{2, 192}_0 ∧ true) c in CNF: c b^{2, 192}_2 ∨ -b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ false c in DIMACS: 5222 -5223 -5224 0 c -3 does not represent an automaton state. c -( b^{2, 192}_2 ∧ b^{2, 192}_1 ∧ b^{2, 192}_0 ∧ true) c in CNF: c -b^{2, 192}_2 ∨ -b^{2, 192}_1 ∨ -b^{2, 192}_0 ∨ false c in DIMACS: -5222 -5223 -5224 0 c i = 193 c -2+1 --> -1 c ( b^{2, 193}_2 ∧ b^{2, 193}_1 ∧ -b^{2, 193}_0 ∧ p_386) -> ( b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ b^{2, 194}_0) c in CNF: c -b^{2, 193}_2 ∨ -b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ -p_386 ∨ b^{2, 194}_2 c -b^{2, 193}_2 ∨ -b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ -p_386 ∨ -b^{2, 194}_1 c -b^{2, 193}_2 ∨ -b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ -p_386 ∨ b^{2, 194}_0 c in DIMACS: -5225 -5226 5227 -386 5228 0 -5225 -5226 5227 -386 -5229 0 -5225 -5226 5227 -386 5230 0 c -1+1 --> 0 c ( b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ b^{2, 193}_0 ∧ p_386) -> (-b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ -b^{2, 194}_0) c in CNF: c -b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ -p_386 ∨ -b^{2, 194}_2 c -b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ -p_386 ∨ -b^{2, 194}_1 c -b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ -p_386 ∨ -b^{2, 194}_0 c in DIMACS: -5225 5226 -5227 -386 -5228 0 -5225 5226 -5227 -386 -5229 0 -5225 5226 -5227 -386 -5230 0 c 0+1 --> 1 c (-b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ -b^{2, 193}_0 ∧ p_386) -> (-b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ b^{2, 194}_0) c in CNF: c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ -p_386 ∨ -b^{2, 194}_2 c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ -p_386 ∨ -b^{2, 194}_1 c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ -p_386 ∨ b^{2, 194}_0 c in DIMACS: 5225 5226 5227 -386 -5228 0 5225 5226 5227 -386 -5229 0 5225 5226 5227 -386 5230 0 c 1+1 --> 2 c (-b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ b^{2, 193}_0 ∧ p_386) -> (-b^{2, 194}_2 ∧ b^{2, 194}_1 ∧ -b^{2, 194}_0) c in CNF: c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ -p_386 ∨ -b^{2, 194}_2 c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ -p_386 ∨ b^{2, 194}_1 c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ -p_386 ∨ -b^{2, 194}_0 c in DIMACS: 5225 5226 -5227 -386 -5228 0 5225 5226 -5227 -386 5229 0 5225 5226 -5227 -386 -5230 0 c 2+1 --> break c (-b^{2, 193}_2 ∧ b^{2, 193}_1 ∧ -b^{2, 193}_0 ∧ p_386) -> break c in CNF: c b^{2, 193}_2 ∨ -b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ -p_386 ∨ break c in DIMACS: 5225 -5226 5227 -386 1162 0 c 2-1 --> 1 c (-b^{2, 193}_2 ∧ b^{2, 193}_1 ∧ -b^{2, 193}_0 ∧ -p_386) -> (-b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ b^{2, 194}_0) c in CNF: c b^{2, 193}_2 ∨ -b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ p_386 ∨ -b^{2, 194}_2 c b^{2, 193}_2 ∨ -b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ p_386 ∨ -b^{2, 194}_1 c b^{2, 193}_2 ∨ -b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ p_386 ∨ b^{2, 194}_0 c in DIMACS: 5225 -5226 5227 386 -5228 0 5225 -5226 5227 386 -5229 0 5225 -5226 5227 386 5230 0 c 1-1 --> 0 c (-b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ b^{2, 193}_0 ∧ -p_386) -> (-b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ -b^{2, 194}_0) c in CNF: c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ p_386 ∨ -b^{2, 194}_2 c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ p_386 ∨ -b^{2, 194}_1 c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ p_386 ∨ -b^{2, 194}_0 c in DIMACS: 5225 5226 -5227 386 -5228 0 5225 5226 -5227 386 -5229 0 5225 5226 -5227 386 -5230 0 c 0-1 --> -1 c (-b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ -b^{2, 193}_0 ∧ -p_386) -> ( b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ b^{2, 194}_0) c in CNF: c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ p_386 ∨ b^{2, 194}_2 c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ p_386 ∨ -b^{2, 194}_1 c b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ p_386 ∨ b^{2, 194}_0 c in DIMACS: 5225 5226 5227 386 5228 0 5225 5226 5227 386 -5229 0 5225 5226 5227 386 5230 0 c -1-1 --> -2 c ( b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ b^{2, 193}_0 ∧ -p_386) -> ( b^{2, 194}_2 ∧ b^{2, 194}_1 ∧ -b^{2, 194}_0) c in CNF: c -b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ p_386 ∨ b^{2, 194}_2 c -b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ p_386 ∨ b^{2, 194}_1 c -b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ p_386 ∨ -b^{2, 194}_0 c in DIMACS: -5225 5226 -5227 386 5228 0 -5225 5226 -5227 386 5229 0 -5225 5226 -5227 386 -5230 0 c -2-1 --> break c ( b^{2, 193}_2 ∧ b^{2, 193}_1 ∧ -b^{2, 193}_0 ∧ -p_386) -> break c in CNF: c -b^{2, 193}_2 ∨ -b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ p_386 ∨ break c in DIMACS: -5225 -5226 5227 386 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 193}_2 ∧ -b^{2, 193}_1 ∧ -b^{2, 193}_0 ∧ true) c in CNF: c -b^{2, 193}_2 ∨ b^{2, 193}_1 ∨ b^{2, 193}_0 ∨ false c in DIMACS: -5225 5226 5227 0 c 3 does not represent an automaton state. c -(-b^{2, 193}_2 ∧ b^{2, 193}_1 ∧ b^{2, 193}_0 ∧ true) c in CNF: c b^{2, 193}_2 ∨ -b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ false c in DIMACS: 5225 -5226 -5227 0 c -3 does not represent an automaton state. c -( b^{2, 193}_2 ∧ b^{2, 193}_1 ∧ b^{2, 193}_0 ∧ true) c in CNF: c -b^{2, 193}_2 ∨ -b^{2, 193}_1 ∨ -b^{2, 193}_0 ∨ false c in DIMACS: -5225 -5226 -5227 0 c i = 194 c -2+1 --> -1 c ( b^{2, 194}_2 ∧ b^{2, 194}_1 ∧ -b^{2, 194}_0 ∧ p_388) -> ( b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ b^{2, 195}_0) c in CNF: c -b^{2, 194}_2 ∨ -b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ -p_388 ∨ b^{2, 195}_2 c -b^{2, 194}_2 ∨ -b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ -p_388 ∨ -b^{2, 195}_1 c -b^{2, 194}_2 ∨ -b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ -p_388 ∨ b^{2, 195}_0 c in DIMACS: -5228 -5229 5230 -388 5231 0 -5228 -5229 5230 -388 -5232 0 -5228 -5229 5230 -388 5233 0 c -1+1 --> 0 c ( b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ b^{2, 194}_0 ∧ p_388) -> (-b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ -b^{2, 195}_0) c in CNF: c -b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ -p_388 ∨ -b^{2, 195}_2 c -b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ -p_388 ∨ -b^{2, 195}_1 c -b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ -p_388 ∨ -b^{2, 195}_0 c in DIMACS: -5228 5229 -5230 -388 -5231 0 -5228 5229 -5230 -388 -5232 0 -5228 5229 -5230 -388 -5233 0 c 0+1 --> 1 c (-b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ -b^{2, 194}_0 ∧ p_388) -> (-b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ b^{2, 195}_0) c in CNF: c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ -p_388 ∨ -b^{2, 195}_2 c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ -p_388 ∨ -b^{2, 195}_1 c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ -p_388 ∨ b^{2, 195}_0 c in DIMACS: 5228 5229 5230 -388 -5231 0 5228 5229 5230 -388 -5232 0 5228 5229 5230 -388 5233 0 c 1+1 --> 2 c (-b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ b^{2, 194}_0 ∧ p_388) -> (-b^{2, 195}_2 ∧ b^{2, 195}_1 ∧ -b^{2, 195}_0) c in CNF: c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ -p_388 ∨ -b^{2, 195}_2 c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ -p_388 ∨ b^{2, 195}_1 c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ -p_388 ∨ -b^{2, 195}_0 c in DIMACS: 5228 5229 -5230 -388 -5231 0 5228 5229 -5230 -388 5232 0 5228 5229 -5230 -388 -5233 0 c 2+1 --> break c (-b^{2, 194}_2 ∧ b^{2, 194}_1 ∧ -b^{2, 194}_0 ∧ p_388) -> break c in CNF: c b^{2, 194}_2 ∨ -b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ -p_388 ∨ break c in DIMACS: 5228 -5229 5230 -388 1162 0 c 2-1 --> 1 c (-b^{2, 194}_2 ∧ b^{2, 194}_1 ∧ -b^{2, 194}_0 ∧ -p_388) -> (-b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ b^{2, 195}_0) c in CNF: c b^{2, 194}_2 ∨ -b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ p_388 ∨ -b^{2, 195}_2 c b^{2, 194}_2 ∨ -b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ p_388 ∨ -b^{2, 195}_1 c b^{2, 194}_2 ∨ -b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ p_388 ∨ b^{2, 195}_0 c in DIMACS: 5228 -5229 5230 388 -5231 0 5228 -5229 5230 388 -5232 0 5228 -5229 5230 388 5233 0 c 1-1 --> 0 c (-b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ b^{2, 194}_0 ∧ -p_388) -> (-b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ -b^{2, 195}_0) c in CNF: c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ p_388 ∨ -b^{2, 195}_2 c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ p_388 ∨ -b^{2, 195}_1 c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ p_388 ∨ -b^{2, 195}_0 c in DIMACS: 5228 5229 -5230 388 -5231 0 5228 5229 -5230 388 -5232 0 5228 5229 -5230 388 -5233 0 c 0-1 --> -1 c (-b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ -b^{2, 194}_0 ∧ -p_388) -> ( b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ b^{2, 195}_0) c in CNF: c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ p_388 ∨ b^{2, 195}_2 c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ p_388 ∨ -b^{2, 195}_1 c b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ p_388 ∨ b^{2, 195}_0 c in DIMACS: 5228 5229 5230 388 5231 0 5228 5229 5230 388 -5232 0 5228 5229 5230 388 5233 0 c -1-1 --> -2 c ( b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ b^{2, 194}_0 ∧ -p_388) -> ( b^{2, 195}_2 ∧ b^{2, 195}_1 ∧ -b^{2, 195}_0) c in CNF: c -b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ p_388 ∨ b^{2, 195}_2 c -b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ p_388 ∨ b^{2, 195}_1 c -b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ p_388 ∨ -b^{2, 195}_0 c in DIMACS: -5228 5229 -5230 388 5231 0 -5228 5229 -5230 388 5232 0 -5228 5229 -5230 388 -5233 0 c -2-1 --> break c ( b^{2, 194}_2 ∧ b^{2, 194}_1 ∧ -b^{2, 194}_0 ∧ -p_388) -> break c in CNF: c -b^{2, 194}_2 ∨ -b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ p_388 ∨ break c in DIMACS: -5228 -5229 5230 388 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 194}_2 ∧ -b^{2, 194}_1 ∧ -b^{2, 194}_0 ∧ true) c in CNF: c -b^{2, 194}_2 ∨ b^{2, 194}_1 ∨ b^{2, 194}_0 ∨ false c in DIMACS: -5228 5229 5230 0 c 3 does not represent an automaton state. c -(-b^{2, 194}_2 ∧ b^{2, 194}_1 ∧ b^{2, 194}_0 ∧ true) c in CNF: c b^{2, 194}_2 ∨ -b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ false c in DIMACS: 5228 -5229 -5230 0 c -3 does not represent an automaton state. c -( b^{2, 194}_2 ∧ b^{2, 194}_1 ∧ b^{2, 194}_0 ∧ true) c in CNF: c -b^{2, 194}_2 ∨ -b^{2, 194}_1 ∨ -b^{2, 194}_0 ∨ false c in DIMACS: -5228 -5229 -5230 0 c i = 195 c -2+1 --> -1 c ( b^{2, 195}_2 ∧ b^{2, 195}_1 ∧ -b^{2, 195}_0 ∧ p_390) -> ( b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ b^{2, 196}_0) c in CNF: c -b^{2, 195}_2 ∨ -b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ -p_390 ∨ b^{2, 196}_2 c -b^{2, 195}_2 ∨ -b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ -p_390 ∨ -b^{2, 196}_1 c -b^{2, 195}_2 ∨ -b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ -p_390 ∨ b^{2, 196}_0 c in DIMACS: -5231 -5232 5233 -390 5234 0 -5231 -5232 5233 -390 -5235 0 -5231 -5232 5233 -390 5236 0 c -1+1 --> 0 c ( b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ b^{2, 195}_0 ∧ p_390) -> (-b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ -b^{2, 196}_0) c in CNF: c -b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ -p_390 ∨ -b^{2, 196}_2 c -b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ -p_390 ∨ -b^{2, 196}_1 c -b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ -p_390 ∨ -b^{2, 196}_0 c in DIMACS: -5231 5232 -5233 -390 -5234 0 -5231 5232 -5233 -390 -5235 0 -5231 5232 -5233 -390 -5236 0 c 0+1 --> 1 c (-b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ -b^{2, 195}_0 ∧ p_390) -> (-b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ b^{2, 196}_0) c in CNF: c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ -p_390 ∨ -b^{2, 196}_2 c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ -p_390 ∨ -b^{2, 196}_1 c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ -p_390 ∨ b^{2, 196}_0 c in DIMACS: 5231 5232 5233 -390 -5234 0 5231 5232 5233 -390 -5235 0 5231 5232 5233 -390 5236 0 c 1+1 --> 2 c (-b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ b^{2, 195}_0 ∧ p_390) -> (-b^{2, 196}_2 ∧ b^{2, 196}_1 ∧ -b^{2, 196}_0) c in CNF: c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ -p_390 ∨ -b^{2, 196}_2 c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ -p_390 ∨ b^{2, 196}_1 c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ -p_390 ∨ -b^{2, 196}_0 c in DIMACS: 5231 5232 -5233 -390 -5234 0 5231 5232 -5233 -390 5235 0 5231 5232 -5233 -390 -5236 0 c 2+1 --> break c (-b^{2, 195}_2 ∧ b^{2, 195}_1 ∧ -b^{2, 195}_0 ∧ p_390) -> break c in CNF: c b^{2, 195}_2 ∨ -b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ -p_390 ∨ break c in DIMACS: 5231 -5232 5233 -390 1162 0 c 2-1 --> 1 c (-b^{2, 195}_2 ∧ b^{2, 195}_1 ∧ -b^{2, 195}_0 ∧ -p_390) -> (-b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ b^{2, 196}_0) c in CNF: c b^{2, 195}_2 ∨ -b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ p_390 ∨ -b^{2, 196}_2 c b^{2, 195}_2 ∨ -b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ p_390 ∨ -b^{2, 196}_1 c b^{2, 195}_2 ∨ -b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ p_390 ∨ b^{2, 196}_0 c in DIMACS: 5231 -5232 5233 390 -5234 0 5231 -5232 5233 390 -5235 0 5231 -5232 5233 390 5236 0 c 1-1 --> 0 c (-b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ b^{2, 195}_0 ∧ -p_390) -> (-b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ -b^{2, 196}_0) c in CNF: c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ p_390 ∨ -b^{2, 196}_2 c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ p_390 ∨ -b^{2, 196}_1 c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ p_390 ∨ -b^{2, 196}_0 c in DIMACS: 5231 5232 -5233 390 -5234 0 5231 5232 -5233 390 -5235 0 5231 5232 -5233 390 -5236 0 c 0-1 --> -1 c (-b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ -b^{2, 195}_0 ∧ -p_390) -> ( b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ b^{2, 196}_0) c in CNF: c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ p_390 ∨ b^{2, 196}_2 c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ p_390 ∨ -b^{2, 196}_1 c b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ p_390 ∨ b^{2, 196}_0 c in DIMACS: 5231 5232 5233 390 5234 0 5231 5232 5233 390 -5235 0 5231 5232 5233 390 5236 0 c -1-1 --> -2 c ( b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ b^{2, 195}_0 ∧ -p_390) -> ( b^{2, 196}_2 ∧ b^{2, 196}_1 ∧ -b^{2, 196}_0) c in CNF: c -b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ p_390 ∨ b^{2, 196}_2 c -b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ p_390 ∨ b^{2, 196}_1 c -b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ p_390 ∨ -b^{2, 196}_0 c in DIMACS: -5231 5232 -5233 390 5234 0 -5231 5232 -5233 390 5235 0 -5231 5232 -5233 390 -5236 0 c -2-1 --> break c ( b^{2, 195}_2 ∧ b^{2, 195}_1 ∧ -b^{2, 195}_0 ∧ -p_390) -> break c in CNF: c -b^{2, 195}_2 ∨ -b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ p_390 ∨ break c in DIMACS: -5231 -5232 5233 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 195}_2 ∧ -b^{2, 195}_1 ∧ -b^{2, 195}_0 ∧ true) c in CNF: c -b^{2, 195}_2 ∨ b^{2, 195}_1 ∨ b^{2, 195}_0 ∨ false c in DIMACS: -5231 5232 5233 0 c 3 does not represent an automaton state. c -(-b^{2, 195}_2 ∧ b^{2, 195}_1 ∧ b^{2, 195}_0 ∧ true) c in CNF: c b^{2, 195}_2 ∨ -b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ false c in DIMACS: 5231 -5232 -5233 0 c -3 does not represent an automaton state. c -( b^{2, 195}_2 ∧ b^{2, 195}_1 ∧ b^{2, 195}_0 ∧ true) c in CNF: c -b^{2, 195}_2 ∨ -b^{2, 195}_1 ∨ -b^{2, 195}_0 ∨ false c in DIMACS: -5231 -5232 -5233 0 c i = 196 c -2+1 --> -1 c ( b^{2, 196}_2 ∧ b^{2, 196}_1 ∧ -b^{2, 196}_0 ∧ p_392) -> ( b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ b^{2, 197}_0) c in CNF: c -b^{2, 196}_2 ∨ -b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ -p_392 ∨ b^{2, 197}_2 c -b^{2, 196}_2 ∨ -b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ -p_392 ∨ -b^{2, 197}_1 c -b^{2, 196}_2 ∨ -b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ -p_392 ∨ b^{2, 197}_0 c in DIMACS: -5234 -5235 5236 -392 5237 0 -5234 -5235 5236 -392 -5238 0 -5234 -5235 5236 -392 5239 0 c -1+1 --> 0 c ( b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ b^{2, 196}_0 ∧ p_392) -> (-b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ -b^{2, 197}_0) c in CNF: c -b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ -p_392 ∨ -b^{2, 197}_2 c -b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ -p_392 ∨ -b^{2, 197}_1 c -b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ -p_392 ∨ -b^{2, 197}_0 c in DIMACS: -5234 5235 -5236 -392 -5237 0 -5234 5235 -5236 -392 -5238 0 -5234 5235 -5236 -392 -5239 0 c 0+1 --> 1 c (-b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ -b^{2, 196}_0 ∧ p_392) -> (-b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ b^{2, 197}_0) c in CNF: c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ -p_392 ∨ -b^{2, 197}_2 c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ -p_392 ∨ -b^{2, 197}_1 c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ -p_392 ∨ b^{2, 197}_0 c in DIMACS: 5234 5235 5236 -392 -5237 0 5234 5235 5236 -392 -5238 0 5234 5235 5236 -392 5239 0 c 1+1 --> 2 c (-b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ b^{2, 196}_0 ∧ p_392) -> (-b^{2, 197}_2 ∧ b^{2, 197}_1 ∧ -b^{2, 197}_0) c in CNF: c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ -p_392 ∨ -b^{2, 197}_2 c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ -p_392 ∨ b^{2, 197}_1 c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ -p_392 ∨ -b^{2, 197}_0 c in DIMACS: 5234 5235 -5236 -392 -5237 0 5234 5235 -5236 -392 5238 0 5234 5235 -5236 -392 -5239 0 c 2+1 --> break c (-b^{2, 196}_2 ∧ b^{2, 196}_1 ∧ -b^{2, 196}_0 ∧ p_392) -> break c in CNF: c b^{2, 196}_2 ∨ -b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ -p_392 ∨ break c in DIMACS: 5234 -5235 5236 -392 1162 0 c 2-1 --> 1 c (-b^{2, 196}_2 ∧ b^{2, 196}_1 ∧ -b^{2, 196}_0 ∧ -p_392) -> (-b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ b^{2, 197}_0) c in CNF: c b^{2, 196}_2 ∨ -b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ p_392 ∨ -b^{2, 197}_2 c b^{2, 196}_2 ∨ -b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ p_392 ∨ -b^{2, 197}_1 c b^{2, 196}_2 ∨ -b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ p_392 ∨ b^{2, 197}_0 c in DIMACS: 5234 -5235 5236 392 -5237 0 5234 -5235 5236 392 -5238 0 5234 -5235 5236 392 5239 0 c 1-1 --> 0 c (-b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ b^{2, 196}_0 ∧ -p_392) -> (-b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ -b^{2, 197}_0) c in CNF: c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ p_392 ∨ -b^{2, 197}_2 c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ p_392 ∨ -b^{2, 197}_1 c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ p_392 ∨ -b^{2, 197}_0 c in DIMACS: 5234 5235 -5236 392 -5237 0 5234 5235 -5236 392 -5238 0 5234 5235 -5236 392 -5239 0 c 0-1 --> -1 c (-b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ -b^{2, 196}_0 ∧ -p_392) -> ( b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ b^{2, 197}_0) c in CNF: c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ p_392 ∨ b^{2, 197}_2 c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ p_392 ∨ -b^{2, 197}_1 c b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ p_392 ∨ b^{2, 197}_0 c in DIMACS: 5234 5235 5236 392 5237 0 5234 5235 5236 392 -5238 0 5234 5235 5236 392 5239 0 c -1-1 --> -2 c ( b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ b^{2, 196}_0 ∧ -p_392) -> ( b^{2, 197}_2 ∧ b^{2, 197}_1 ∧ -b^{2, 197}_0) c in CNF: c -b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ p_392 ∨ b^{2, 197}_2 c -b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ p_392 ∨ b^{2, 197}_1 c -b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ p_392 ∨ -b^{2, 197}_0 c in DIMACS: -5234 5235 -5236 392 5237 0 -5234 5235 -5236 392 5238 0 -5234 5235 -5236 392 -5239 0 c -2-1 --> break c ( b^{2, 196}_2 ∧ b^{2, 196}_1 ∧ -b^{2, 196}_0 ∧ -p_392) -> break c in CNF: c -b^{2, 196}_2 ∨ -b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ p_392 ∨ break c in DIMACS: -5234 -5235 5236 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 196}_2 ∧ -b^{2, 196}_1 ∧ -b^{2, 196}_0 ∧ true) c in CNF: c -b^{2, 196}_2 ∨ b^{2, 196}_1 ∨ b^{2, 196}_0 ∨ false c in DIMACS: -5234 5235 5236 0 c 3 does not represent an automaton state. c -(-b^{2, 196}_2 ∧ b^{2, 196}_1 ∧ b^{2, 196}_0 ∧ true) c in CNF: c b^{2, 196}_2 ∨ -b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ false c in DIMACS: 5234 -5235 -5236 0 c -3 does not represent an automaton state. c -( b^{2, 196}_2 ∧ b^{2, 196}_1 ∧ b^{2, 196}_0 ∧ true) c in CNF: c -b^{2, 196}_2 ∨ -b^{2, 196}_1 ∨ -b^{2, 196}_0 ∨ false c in DIMACS: -5234 -5235 -5236 0 c i = 197 c -2+1 --> -1 c ( b^{2, 197}_2 ∧ b^{2, 197}_1 ∧ -b^{2, 197}_0 ∧ p_394) -> ( b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ b^{2, 198}_0) c in CNF: c -b^{2, 197}_2 ∨ -b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ -p_394 ∨ b^{2, 198}_2 c -b^{2, 197}_2 ∨ -b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ -p_394 ∨ -b^{2, 198}_1 c -b^{2, 197}_2 ∨ -b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ -p_394 ∨ b^{2, 198}_0 c in DIMACS: -5237 -5238 5239 -394 5240 0 -5237 -5238 5239 -394 -5241 0 -5237 -5238 5239 -394 5242 0 c -1+1 --> 0 c ( b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ b^{2, 197}_0 ∧ p_394) -> (-b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ -b^{2, 198}_0) c in CNF: c -b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ -p_394 ∨ -b^{2, 198}_2 c -b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ -p_394 ∨ -b^{2, 198}_1 c -b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ -p_394 ∨ -b^{2, 198}_0 c in DIMACS: -5237 5238 -5239 -394 -5240 0 -5237 5238 -5239 -394 -5241 0 -5237 5238 -5239 -394 -5242 0 c 0+1 --> 1 c (-b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ -b^{2, 197}_0 ∧ p_394) -> (-b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ b^{2, 198}_0) c in CNF: c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ -p_394 ∨ -b^{2, 198}_2 c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ -p_394 ∨ -b^{2, 198}_1 c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ -p_394 ∨ b^{2, 198}_0 c in DIMACS: 5237 5238 5239 -394 -5240 0 5237 5238 5239 -394 -5241 0 5237 5238 5239 -394 5242 0 c 1+1 --> 2 c (-b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ b^{2, 197}_0 ∧ p_394) -> (-b^{2, 198}_2 ∧ b^{2, 198}_1 ∧ -b^{2, 198}_0) c in CNF: c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ -p_394 ∨ -b^{2, 198}_2 c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ -p_394 ∨ b^{2, 198}_1 c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ -p_394 ∨ -b^{2, 198}_0 c in DIMACS: 5237 5238 -5239 -394 -5240 0 5237 5238 -5239 -394 5241 0 5237 5238 -5239 -394 -5242 0 c 2+1 --> break c (-b^{2, 197}_2 ∧ b^{2, 197}_1 ∧ -b^{2, 197}_0 ∧ p_394) -> break c in CNF: c b^{2, 197}_2 ∨ -b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ -p_394 ∨ break c in DIMACS: 5237 -5238 5239 -394 1162 0 c 2-1 --> 1 c (-b^{2, 197}_2 ∧ b^{2, 197}_1 ∧ -b^{2, 197}_0 ∧ -p_394) -> (-b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ b^{2, 198}_0) c in CNF: c b^{2, 197}_2 ∨ -b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ p_394 ∨ -b^{2, 198}_2 c b^{2, 197}_2 ∨ -b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ p_394 ∨ -b^{2, 198}_1 c b^{2, 197}_2 ∨ -b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ p_394 ∨ b^{2, 198}_0 c in DIMACS: 5237 -5238 5239 394 -5240 0 5237 -5238 5239 394 -5241 0 5237 -5238 5239 394 5242 0 c 1-1 --> 0 c (-b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ b^{2, 197}_0 ∧ -p_394) -> (-b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ -b^{2, 198}_0) c in CNF: c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ p_394 ∨ -b^{2, 198}_2 c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ p_394 ∨ -b^{2, 198}_1 c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ p_394 ∨ -b^{2, 198}_0 c in DIMACS: 5237 5238 -5239 394 -5240 0 5237 5238 -5239 394 -5241 0 5237 5238 -5239 394 -5242 0 c 0-1 --> -1 c (-b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ -b^{2, 197}_0 ∧ -p_394) -> ( b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ b^{2, 198}_0) c in CNF: c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ p_394 ∨ b^{2, 198}_2 c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ p_394 ∨ -b^{2, 198}_1 c b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ p_394 ∨ b^{2, 198}_0 c in DIMACS: 5237 5238 5239 394 5240 0 5237 5238 5239 394 -5241 0 5237 5238 5239 394 5242 0 c -1-1 --> -2 c ( b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ b^{2, 197}_0 ∧ -p_394) -> ( b^{2, 198}_2 ∧ b^{2, 198}_1 ∧ -b^{2, 198}_0) c in CNF: c -b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ p_394 ∨ b^{2, 198}_2 c -b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ p_394 ∨ b^{2, 198}_1 c -b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ p_394 ∨ -b^{2, 198}_0 c in DIMACS: -5237 5238 -5239 394 5240 0 -5237 5238 -5239 394 5241 0 -5237 5238 -5239 394 -5242 0 c -2-1 --> break c ( b^{2, 197}_2 ∧ b^{2, 197}_1 ∧ -b^{2, 197}_0 ∧ -p_394) -> break c in CNF: c -b^{2, 197}_2 ∨ -b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ p_394 ∨ break c in DIMACS: -5237 -5238 5239 394 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 197}_2 ∧ -b^{2, 197}_1 ∧ -b^{2, 197}_0 ∧ true) c in CNF: c -b^{2, 197}_2 ∨ b^{2, 197}_1 ∨ b^{2, 197}_0 ∨ false c in DIMACS: -5237 5238 5239 0 c 3 does not represent an automaton state. c -(-b^{2, 197}_2 ∧ b^{2, 197}_1 ∧ b^{2, 197}_0 ∧ true) c in CNF: c b^{2, 197}_2 ∨ -b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ false c in DIMACS: 5237 -5238 -5239 0 c -3 does not represent an automaton state. c -( b^{2, 197}_2 ∧ b^{2, 197}_1 ∧ b^{2, 197}_0 ∧ true) c in CNF: c -b^{2, 197}_2 ∨ -b^{2, 197}_1 ∨ -b^{2, 197}_0 ∨ false c in DIMACS: -5237 -5238 -5239 0 c i = 198 c -2+1 --> -1 c ( b^{2, 198}_2 ∧ b^{2, 198}_1 ∧ -b^{2, 198}_0 ∧ p_396) -> ( b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ b^{2, 199}_0) c in CNF: c -b^{2, 198}_2 ∨ -b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ -p_396 ∨ b^{2, 199}_2 c -b^{2, 198}_2 ∨ -b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ -p_396 ∨ -b^{2, 199}_1 c -b^{2, 198}_2 ∨ -b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ -p_396 ∨ b^{2, 199}_0 c in DIMACS: -5240 -5241 5242 -396 5243 0 -5240 -5241 5242 -396 -5244 0 -5240 -5241 5242 -396 5245 0 c -1+1 --> 0 c ( b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ b^{2, 198}_0 ∧ p_396) -> (-b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ -b^{2, 199}_0) c in CNF: c -b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ -p_396 ∨ -b^{2, 199}_2 c -b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ -p_396 ∨ -b^{2, 199}_1 c -b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ -p_396 ∨ -b^{2, 199}_0 c in DIMACS: -5240 5241 -5242 -396 -5243 0 -5240 5241 -5242 -396 -5244 0 -5240 5241 -5242 -396 -5245 0 c 0+1 --> 1 c (-b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ -b^{2, 198}_0 ∧ p_396) -> (-b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ b^{2, 199}_0) c in CNF: c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ -p_396 ∨ -b^{2, 199}_2 c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ -p_396 ∨ -b^{2, 199}_1 c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ -p_396 ∨ b^{2, 199}_0 c in DIMACS: 5240 5241 5242 -396 -5243 0 5240 5241 5242 -396 -5244 0 5240 5241 5242 -396 5245 0 c 1+1 --> 2 c (-b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ b^{2, 198}_0 ∧ p_396) -> (-b^{2, 199}_2 ∧ b^{2, 199}_1 ∧ -b^{2, 199}_0) c in CNF: c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ -p_396 ∨ -b^{2, 199}_2 c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ -p_396 ∨ b^{2, 199}_1 c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ -p_396 ∨ -b^{2, 199}_0 c in DIMACS: 5240 5241 -5242 -396 -5243 0 5240 5241 -5242 -396 5244 0 5240 5241 -5242 -396 -5245 0 c 2+1 --> break c (-b^{2, 198}_2 ∧ b^{2, 198}_1 ∧ -b^{2, 198}_0 ∧ p_396) -> break c in CNF: c b^{2, 198}_2 ∨ -b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ -p_396 ∨ break c in DIMACS: 5240 -5241 5242 -396 1162 0 c 2-1 --> 1 c (-b^{2, 198}_2 ∧ b^{2, 198}_1 ∧ -b^{2, 198}_0 ∧ -p_396) -> (-b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ b^{2, 199}_0) c in CNF: c b^{2, 198}_2 ∨ -b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ p_396 ∨ -b^{2, 199}_2 c b^{2, 198}_2 ∨ -b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ p_396 ∨ -b^{2, 199}_1 c b^{2, 198}_2 ∨ -b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ p_396 ∨ b^{2, 199}_0 c in DIMACS: 5240 -5241 5242 396 -5243 0 5240 -5241 5242 396 -5244 0 5240 -5241 5242 396 5245 0 c 1-1 --> 0 c (-b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ b^{2, 198}_0 ∧ -p_396) -> (-b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ -b^{2, 199}_0) c in CNF: c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ p_396 ∨ -b^{2, 199}_2 c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ p_396 ∨ -b^{2, 199}_1 c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ p_396 ∨ -b^{2, 199}_0 c in DIMACS: 5240 5241 -5242 396 -5243 0 5240 5241 -5242 396 -5244 0 5240 5241 -5242 396 -5245 0 c 0-1 --> -1 c (-b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ -b^{2, 198}_0 ∧ -p_396) -> ( b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ b^{2, 199}_0) c in CNF: c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ p_396 ∨ b^{2, 199}_2 c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ p_396 ∨ -b^{2, 199}_1 c b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ p_396 ∨ b^{2, 199}_0 c in DIMACS: 5240 5241 5242 396 5243 0 5240 5241 5242 396 -5244 0 5240 5241 5242 396 5245 0 c -1-1 --> -2 c ( b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ b^{2, 198}_0 ∧ -p_396) -> ( b^{2, 199}_2 ∧ b^{2, 199}_1 ∧ -b^{2, 199}_0) c in CNF: c -b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ p_396 ∨ b^{2, 199}_2 c -b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ p_396 ∨ b^{2, 199}_1 c -b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ p_396 ∨ -b^{2, 199}_0 c in DIMACS: -5240 5241 -5242 396 5243 0 -5240 5241 -5242 396 5244 0 -5240 5241 -5242 396 -5245 0 c -2-1 --> break c ( b^{2, 198}_2 ∧ b^{2, 198}_1 ∧ -b^{2, 198}_0 ∧ -p_396) -> break c in CNF: c -b^{2, 198}_2 ∨ -b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ p_396 ∨ break c in DIMACS: -5240 -5241 5242 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 198}_2 ∧ -b^{2, 198}_1 ∧ -b^{2, 198}_0 ∧ true) c in CNF: c -b^{2, 198}_2 ∨ b^{2, 198}_1 ∨ b^{2, 198}_0 ∨ false c in DIMACS: -5240 5241 5242 0 c 3 does not represent an automaton state. c -(-b^{2, 198}_2 ∧ b^{2, 198}_1 ∧ b^{2, 198}_0 ∧ true) c in CNF: c b^{2, 198}_2 ∨ -b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ false c in DIMACS: 5240 -5241 -5242 0 c -3 does not represent an automaton state. c -( b^{2, 198}_2 ∧ b^{2, 198}_1 ∧ b^{2, 198}_0 ∧ true) c in CNF: c -b^{2, 198}_2 ∨ -b^{2, 198}_1 ∨ -b^{2, 198}_0 ∨ false c in DIMACS: -5240 -5241 -5242 0 c i = 199 c -2+1 --> -1 c ( b^{2, 199}_2 ∧ b^{2, 199}_1 ∧ -b^{2, 199}_0 ∧ p_398) -> ( b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ b^{2, 200}_0) c in CNF: c -b^{2, 199}_2 ∨ -b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ -p_398 ∨ b^{2, 200}_2 c -b^{2, 199}_2 ∨ -b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ -p_398 ∨ -b^{2, 200}_1 c -b^{2, 199}_2 ∨ -b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ -p_398 ∨ b^{2, 200}_0 c in DIMACS: -5243 -5244 5245 -398 5246 0 -5243 -5244 5245 -398 -5247 0 -5243 -5244 5245 -398 5248 0 c -1+1 --> 0 c ( b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ b^{2, 199}_0 ∧ p_398) -> (-b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ -b^{2, 200}_0) c in CNF: c -b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ -p_398 ∨ -b^{2, 200}_2 c -b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ -p_398 ∨ -b^{2, 200}_1 c -b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ -p_398 ∨ -b^{2, 200}_0 c in DIMACS: -5243 5244 -5245 -398 -5246 0 -5243 5244 -5245 -398 -5247 0 -5243 5244 -5245 -398 -5248 0 c 0+1 --> 1 c (-b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ -b^{2, 199}_0 ∧ p_398) -> (-b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ b^{2, 200}_0) c in CNF: c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ -p_398 ∨ -b^{2, 200}_2 c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ -p_398 ∨ -b^{2, 200}_1 c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ -p_398 ∨ b^{2, 200}_0 c in DIMACS: 5243 5244 5245 -398 -5246 0 5243 5244 5245 -398 -5247 0 5243 5244 5245 -398 5248 0 c 1+1 --> 2 c (-b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ b^{2, 199}_0 ∧ p_398) -> (-b^{2, 200}_2 ∧ b^{2, 200}_1 ∧ -b^{2, 200}_0) c in CNF: c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ -p_398 ∨ -b^{2, 200}_2 c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ -p_398 ∨ b^{2, 200}_1 c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ -p_398 ∨ -b^{2, 200}_0 c in DIMACS: 5243 5244 -5245 -398 -5246 0 5243 5244 -5245 -398 5247 0 5243 5244 -5245 -398 -5248 0 c 2+1 --> break c (-b^{2, 199}_2 ∧ b^{2, 199}_1 ∧ -b^{2, 199}_0 ∧ p_398) -> break c in CNF: c b^{2, 199}_2 ∨ -b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ -p_398 ∨ break c in DIMACS: 5243 -5244 5245 -398 1162 0 c 2-1 --> 1 c (-b^{2, 199}_2 ∧ b^{2, 199}_1 ∧ -b^{2, 199}_0 ∧ -p_398) -> (-b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ b^{2, 200}_0) c in CNF: c b^{2, 199}_2 ∨ -b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ p_398 ∨ -b^{2, 200}_2 c b^{2, 199}_2 ∨ -b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ p_398 ∨ -b^{2, 200}_1 c b^{2, 199}_2 ∨ -b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ p_398 ∨ b^{2, 200}_0 c in DIMACS: 5243 -5244 5245 398 -5246 0 5243 -5244 5245 398 -5247 0 5243 -5244 5245 398 5248 0 c 1-1 --> 0 c (-b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ b^{2, 199}_0 ∧ -p_398) -> (-b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ -b^{2, 200}_0) c in CNF: c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ p_398 ∨ -b^{2, 200}_2 c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ p_398 ∨ -b^{2, 200}_1 c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ p_398 ∨ -b^{2, 200}_0 c in DIMACS: 5243 5244 -5245 398 -5246 0 5243 5244 -5245 398 -5247 0 5243 5244 -5245 398 -5248 0 c 0-1 --> -1 c (-b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ -b^{2, 199}_0 ∧ -p_398) -> ( b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ b^{2, 200}_0) c in CNF: c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ p_398 ∨ b^{2, 200}_2 c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ p_398 ∨ -b^{2, 200}_1 c b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ p_398 ∨ b^{2, 200}_0 c in DIMACS: 5243 5244 5245 398 5246 0 5243 5244 5245 398 -5247 0 5243 5244 5245 398 5248 0 c -1-1 --> -2 c ( b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ b^{2, 199}_0 ∧ -p_398) -> ( b^{2, 200}_2 ∧ b^{2, 200}_1 ∧ -b^{2, 200}_0) c in CNF: c -b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ p_398 ∨ b^{2, 200}_2 c -b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ p_398 ∨ b^{2, 200}_1 c -b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ p_398 ∨ -b^{2, 200}_0 c in DIMACS: -5243 5244 -5245 398 5246 0 -5243 5244 -5245 398 5247 0 -5243 5244 -5245 398 -5248 0 c -2-1 --> break c ( b^{2, 199}_2 ∧ b^{2, 199}_1 ∧ -b^{2, 199}_0 ∧ -p_398) -> break c in CNF: c -b^{2, 199}_2 ∨ -b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ p_398 ∨ break c in DIMACS: -5243 -5244 5245 398 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 199}_2 ∧ -b^{2, 199}_1 ∧ -b^{2, 199}_0 ∧ true) c in CNF: c -b^{2, 199}_2 ∨ b^{2, 199}_1 ∨ b^{2, 199}_0 ∨ false c in DIMACS: -5243 5244 5245 0 c 3 does not represent an automaton state. c -(-b^{2, 199}_2 ∧ b^{2, 199}_1 ∧ b^{2, 199}_0 ∧ true) c in CNF: c b^{2, 199}_2 ∨ -b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ false c in DIMACS: 5243 -5244 -5245 0 c -3 does not represent an automaton state. c -( b^{2, 199}_2 ∧ b^{2, 199}_1 ∧ b^{2, 199}_0 ∧ true) c in CNF: c -b^{2, 199}_2 ∨ -b^{2, 199}_1 ∨ -b^{2, 199}_0 ∨ false c in DIMACS: -5243 -5244 -5245 0 c i = 200 c -2+1 --> -1 c ( b^{2, 200}_2 ∧ b^{2, 200}_1 ∧ -b^{2, 200}_0 ∧ p_400) -> ( b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ b^{2, 201}_0) c in CNF: c -b^{2, 200}_2 ∨ -b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ -p_400 ∨ b^{2, 201}_2 c -b^{2, 200}_2 ∨ -b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ -p_400 ∨ -b^{2, 201}_1 c -b^{2, 200}_2 ∨ -b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ -p_400 ∨ b^{2, 201}_0 c in DIMACS: -5246 -5247 5248 -400 5249 0 -5246 -5247 5248 -400 -5250 0 -5246 -5247 5248 -400 5251 0 c -1+1 --> 0 c ( b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ b^{2, 200}_0 ∧ p_400) -> (-b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ -b^{2, 201}_0) c in CNF: c -b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ -p_400 ∨ -b^{2, 201}_2 c -b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ -p_400 ∨ -b^{2, 201}_1 c -b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ -p_400 ∨ -b^{2, 201}_0 c in DIMACS: -5246 5247 -5248 -400 -5249 0 -5246 5247 -5248 -400 -5250 0 -5246 5247 -5248 -400 -5251 0 c 0+1 --> 1 c (-b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ -b^{2, 200}_0 ∧ p_400) -> (-b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ b^{2, 201}_0) c in CNF: c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ -p_400 ∨ -b^{2, 201}_2 c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ -p_400 ∨ -b^{2, 201}_1 c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ -p_400 ∨ b^{2, 201}_0 c in DIMACS: 5246 5247 5248 -400 -5249 0 5246 5247 5248 -400 -5250 0 5246 5247 5248 -400 5251 0 c 1+1 --> 2 c (-b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ b^{2, 200}_0 ∧ p_400) -> (-b^{2, 201}_2 ∧ b^{2, 201}_1 ∧ -b^{2, 201}_0) c in CNF: c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ -p_400 ∨ -b^{2, 201}_2 c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ -p_400 ∨ b^{2, 201}_1 c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ -p_400 ∨ -b^{2, 201}_0 c in DIMACS: 5246 5247 -5248 -400 -5249 0 5246 5247 -5248 -400 5250 0 5246 5247 -5248 -400 -5251 0 c 2+1 --> break c (-b^{2, 200}_2 ∧ b^{2, 200}_1 ∧ -b^{2, 200}_0 ∧ p_400) -> break c in CNF: c b^{2, 200}_2 ∨ -b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ -p_400 ∨ break c in DIMACS: 5246 -5247 5248 -400 1162 0 c 2-1 --> 1 c (-b^{2, 200}_2 ∧ b^{2, 200}_1 ∧ -b^{2, 200}_0 ∧ -p_400) -> (-b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ b^{2, 201}_0) c in CNF: c b^{2, 200}_2 ∨ -b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ p_400 ∨ -b^{2, 201}_2 c b^{2, 200}_2 ∨ -b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ p_400 ∨ -b^{2, 201}_1 c b^{2, 200}_2 ∨ -b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ p_400 ∨ b^{2, 201}_0 c in DIMACS: 5246 -5247 5248 400 -5249 0 5246 -5247 5248 400 -5250 0 5246 -5247 5248 400 5251 0 c 1-1 --> 0 c (-b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ b^{2, 200}_0 ∧ -p_400) -> (-b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ -b^{2, 201}_0) c in CNF: c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ p_400 ∨ -b^{2, 201}_2 c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ p_400 ∨ -b^{2, 201}_1 c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ p_400 ∨ -b^{2, 201}_0 c in DIMACS: 5246 5247 -5248 400 -5249 0 5246 5247 -5248 400 -5250 0 5246 5247 -5248 400 -5251 0 c 0-1 --> -1 c (-b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ -b^{2, 200}_0 ∧ -p_400) -> ( b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ b^{2, 201}_0) c in CNF: c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ p_400 ∨ b^{2, 201}_2 c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ p_400 ∨ -b^{2, 201}_1 c b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ p_400 ∨ b^{2, 201}_0 c in DIMACS: 5246 5247 5248 400 5249 0 5246 5247 5248 400 -5250 0 5246 5247 5248 400 5251 0 c -1-1 --> -2 c ( b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ b^{2, 200}_0 ∧ -p_400) -> ( b^{2, 201}_2 ∧ b^{2, 201}_1 ∧ -b^{2, 201}_0) c in CNF: c -b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ p_400 ∨ b^{2, 201}_2 c -b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ p_400 ∨ b^{2, 201}_1 c -b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ p_400 ∨ -b^{2, 201}_0 c in DIMACS: -5246 5247 -5248 400 5249 0 -5246 5247 -5248 400 5250 0 -5246 5247 -5248 400 -5251 0 c -2-1 --> break c ( b^{2, 200}_2 ∧ b^{2, 200}_1 ∧ -b^{2, 200}_0 ∧ -p_400) -> break c in CNF: c -b^{2, 200}_2 ∨ -b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ p_400 ∨ break c in DIMACS: -5246 -5247 5248 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 200}_2 ∧ -b^{2, 200}_1 ∧ -b^{2, 200}_0 ∧ true) c in CNF: c -b^{2, 200}_2 ∨ b^{2, 200}_1 ∨ b^{2, 200}_0 ∨ false c in DIMACS: -5246 5247 5248 0 c 3 does not represent an automaton state. c -(-b^{2, 200}_2 ∧ b^{2, 200}_1 ∧ b^{2, 200}_0 ∧ true) c in CNF: c b^{2, 200}_2 ∨ -b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ false c in DIMACS: 5246 -5247 -5248 0 c -3 does not represent an automaton state. c -( b^{2, 200}_2 ∧ b^{2, 200}_1 ∧ b^{2, 200}_0 ∧ true) c in CNF: c -b^{2, 200}_2 ∨ -b^{2, 200}_1 ∨ -b^{2, 200}_0 ∨ false c in DIMACS: -5246 -5247 -5248 0 c i = 201 c -2+1 --> -1 c ( b^{2, 201}_2 ∧ b^{2, 201}_1 ∧ -b^{2, 201}_0 ∧ p_402) -> ( b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ b^{2, 202}_0) c in CNF: c -b^{2, 201}_2 ∨ -b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ -p_402 ∨ b^{2, 202}_2 c -b^{2, 201}_2 ∨ -b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ -p_402 ∨ -b^{2, 202}_1 c -b^{2, 201}_2 ∨ -b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ -p_402 ∨ b^{2, 202}_0 c in DIMACS: -5249 -5250 5251 -402 5252 0 -5249 -5250 5251 -402 -5253 0 -5249 -5250 5251 -402 5254 0 c -1+1 --> 0 c ( b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ b^{2, 201}_0 ∧ p_402) -> (-b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ -b^{2, 202}_0) c in CNF: c -b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ -p_402 ∨ -b^{2, 202}_2 c -b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ -p_402 ∨ -b^{2, 202}_1 c -b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ -p_402 ∨ -b^{2, 202}_0 c in DIMACS: -5249 5250 -5251 -402 -5252 0 -5249 5250 -5251 -402 -5253 0 -5249 5250 -5251 -402 -5254 0 c 0+1 --> 1 c (-b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ -b^{2, 201}_0 ∧ p_402) -> (-b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ b^{2, 202}_0) c in CNF: c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ -p_402 ∨ -b^{2, 202}_2 c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ -p_402 ∨ -b^{2, 202}_1 c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ -p_402 ∨ b^{2, 202}_0 c in DIMACS: 5249 5250 5251 -402 -5252 0 5249 5250 5251 -402 -5253 0 5249 5250 5251 -402 5254 0 c 1+1 --> 2 c (-b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ b^{2, 201}_0 ∧ p_402) -> (-b^{2, 202}_2 ∧ b^{2, 202}_1 ∧ -b^{2, 202}_0) c in CNF: c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ -p_402 ∨ -b^{2, 202}_2 c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ -p_402 ∨ b^{2, 202}_1 c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ -p_402 ∨ -b^{2, 202}_0 c in DIMACS: 5249 5250 -5251 -402 -5252 0 5249 5250 -5251 -402 5253 0 5249 5250 -5251 -402 -5254 0 c 2+1 --> break c (-b^{2, 201}_2 ∧ b^{2, 201}_1 ∧ -b^{2, 201}_0 ∧ p_402) -> break c in CNF: c b^{2, 201}_2 ∨ -b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ -p_402 ∨ break c in DIMACS: 5249 -5250 5251 -402 1162 0 c 2-1 --> 1 c (-b^{2, 201}_2 ∧ b^{2, 201}_1 ∧ -b^{2, 201}_0 ∧ -p_402) -> (-b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ b^{2, 202}_0) c in CNF: c b^{2, 201}_2 ∨ -b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ p_402 ∨ -b^{2, 202}_2 c b^{2, 201}_2 ∨ -b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ p_402 ∨ -b^{2, 202}_1 c b^{2, 201}_2 ∨ -b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ p_402 ∨ b^{2, 202}_0 c in DIMACS: 5249 -5250 5251 402 -5252 0 5249 -5250 5251 402 -5253 0 5249 -5250 5251 402 5254 0 c 1-1 --> 0 c (-b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ b^{2, 201}_0 ∧ -p_402) -> (-b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ -b^{2, 202}_0) c in CNF: c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ p_402 ∨ -b^{2, 202}_2 c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ p_402 ∨ -b^{2, 202}_1 c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ p_402 ∨ -b^{2, 202}_0 c in DIMACS: 5249 5250 -5251 402 -5252 0 5249 5250 -5251 402 -5253 0 5249 5250 -5251 402 -5254 0 c 0-1 --> -1 c (-b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ -b^{2, 201}_0 ∧ -p_402) -> ( b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ b^{2, 202}_0) c in CNF: c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ p_402 ∨ b^{2, 202}_2 c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ p_402 ∨ -b^{2, 202}_1 c b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ p_402 ∨ b^{2, 202}_0 c in DIMACS: 5249 5250 5251 402 5252 0 5249 5250 5251 402 -5253 0 5249 5250 5251 402 5254 0 c -1-1 --> -2 c ( b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ b^{2, 201}_0 ∧ -p_402) -> ( b^{2, 202}_2 ∧ b^{2, 202}_1 ∧ -b^{2, 202}_0) c in CNF: c -b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ p_402 ∨ b^{2, 202}_2 c -b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ p_402 ∨ b^{2, 202}_1 c -b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ p_402 ∨ -b^{2, 202}_0 c in DIMACS: -5249 5250 -5251 402 5252 0 -5249 5250 -5251 402 5253 0 -5249 5250 -5251 402 -5254 0 c -2-1 --> break c ( b^{2, 201}_2 ∧ b^{2, 201}_1 ∧ -b^{2, 201}_0 ∧ -p_402) -> break c in CNF: c -b^{2, 201}_2 ∨ -b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ p_402 ∨ break c in DIMACS: -5249 -5250 5251 402 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 201}_2 ∧ -b^{2, 201}_1 ∧ -b^{2, 201}_0 ∧ true) c in CNF: c -b^{2, 201}_2 ∨ b^{2, 201}_1 ∨ b^{2, 201}_0 ∨ false c in DIMACS: -5249 5250 5251 0 c 3 does not represent an automaton state. c -(-b^{2, 201}_2 ∧ b^{2, 201}_1 ∧ b^{2, 201}_0 ∧ true) c in CNF: c b^{2, 201}_2 ∨ -b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ false c in DIMACS: 5249 -5250 -5251 0 c -3 does not represent an automaton state. c -( b^{2, 201}_2 ∧ b^{2, 201}_1 ∧ b^{2, 201}_0 ∧ true) c in CNF: c -b^{2, 201}_2 ∨ -b^{2, 201}_1 ∨ -b^{2, 201}_0 ∨ false c in DIMACS: -5249 -5250 -5251 0 c i = 202 c -2+1 --> -1 c ( b^{2, 202}_2 ∧ b^{2, 202}_1 ∧ -b^{2, 202}_0 ∧ p_404) -> ( b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ b^{2, 203}_0) c in CNF: c -b^{2, 202}_2 ∨ -b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ -p_404 ∨ b^{2, 203}_2 c -b^{2, 202}_2 ∨ -b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ -p_404 ∨ -b^{2, 203}_1 c -b^{2, 202}_2 ∨ -b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ -p_404 ∨ b^{2, 203}_0 c in DIMACS: -5252 -5253 5254 -404 5255 0 -5252 -5253 5254 -404 -5256 0 -5252 -5253 5254 -404 5257 0 c -1+1 --> 0 c ( b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ b^{2, 202}_0 ∧ p_404) -> (-b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ -b^{2, 203}_0) c in CNF: c -b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ -p_404 ∨ -b^{2, 203}_2 c -b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ -p_404 ∨ -b^{2, 203}_1 c -b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ -p_404 ∨ -b^{2, 203}_0 c in DIMACS: -5252 5253 -5254 -404 -5255 0 -5252 5253 -5254 -404 -5256 0 -5252 5253 -5254 -404 -5257 0 c 0+1 --> 1 c (-b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ -b^{2, 202}_0 ∧ p_404) -> (-b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ b^{2, 203}_0) c in CNF: c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ -p_404 ∨ -b^{2, 203}_2 c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ -p_404 ∨ -b^{2, 203}_1 c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ -p_404 ∨ b^{2, 203}_0 c in DIMACS: 5252 5253 5254 -404 -5255 0 5252 5253 5254 -404 -5256 0 5252 5253 5254 -404 5257 0 c 1+1 --> 2 c (-b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ b^{2, 202}_0 ∧ p_404) -> (-b^{2, 203}_2 ∧ b^{2, 203}_1 ∧ -b^{2, 203}_0) c in CNF: c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ -p_404 ∨ -b^{2, 203}_2 c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ -p_404 ∨ b^{2, 203}_1 c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ -p_404 ∨ -b^{2, 203}_0 c in DIMACS: 5252 5253 -5254 -404 -5255 0 5252 5253 -5254 -404 5256 0 5252 5253 -5254 -404 -5257 0 c 2+1 --> break c (-b^{2, 202}_2 ∧ b^{2, 202}_1 ∧ -b^{2, 202}_0 ∧ p_404) -> break c in CNF: c b^{2, 202}_2 ∨ -b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ -p_404 ∨ break c in DIMACS: 5252 -5253 5254 -404 1162 0 c 2-1 --> 1 c (-b^{2, 202}_2 ∧ b^{2, 202}_1 ∧ -b^{2, 202}_0 ∧ -p_404) -> (-b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ b^{2, 203}_0) c in CNF: c b^{2, 202}_2 ∨ -b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ p_404 ∨ -b^{2, 203}_2 c b^{2, 202}_2 ∨ -b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ p_404 ∨ -b^{2, 203}_1 c b^{2, 202}_2 ∨ -b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ p_404 ∨ b^{2, 203}_0 c in DIMACS: 5252 -5253 5254 404 -5255 0 5252 -5253 5254 404 -5256 0 5252 -5253 5254 404 5257 0 c 1-1 --> 0 c (-b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ b^{2, 202}_0 ∧ -p_404) -> (-b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ -b^{2, 203}_0) c in CNF: c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ p_404 ∨ -b^{2, 203}_2 c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ p_404 ∨ -b^{2, 203}_1 c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ p_404 ∨ -b^{2, 203}_0 c in DIMACS: 5252 5253 -5254 404 -5255 0 5252 5253 -5254 404 -5256 0 5252 5253 -5254 404 -5257 0 c 0-1 --> -1 c (-b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ -b^{2, 202}_0 ∧ -p_404) -> ( b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ b^{2, 203}_0) c in CNF: c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ p_404 ∨ b^{2, 203}_2 c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ p_404 ∨ -b^{2, 203}_1 c b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ p_404 ∨ b^{2, 203}_0 c in DIMACS: 5252 5253 5254 404 5255 0 5252 5253 5254 404 -5256 0 5252 5253 5254 404 5257 0 c -1-1 --> -2 c ( b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ b^{2, 202}_0 ∧ -p_404) -> ( b^{2, 203}_2 ∧ b^{2, 203}_1 ∧ -b^{2, 203}_0) c in CNF: c -b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ p_404 ∨ b^{2, 203}_2 c -b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ p_404 ∨ b^{2, 203}_1 c -b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ p_404 ∨ -b^{2, 203}_0 c in DIMACS: -5252 5253 -5254 404 5255 0 -5252 5253 -5254 404 5256 0 -5252 5253 -5254 404 -5257 0 c -2-1 --> break c ( b^{2, 202}_2 ∧ b^{2, 202}_1 ∧ -b^{2, 202}_0 ∧ -p_404) -> break c in CNF: c -b^{2, 202}_2 ∨ -b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ p_404 ∨ break c in DIMACS: -5252 -5253 5254 404 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 202}_2 ∧ -b^{2, 202}_1 ∧ -b^{2, 202}_0 ∧ true) c in CNF: c -b^{2, 202}_2 ∨ b^{2, 202}_1 ∨ b^{2, 202}_0 ∨ false c in DIMACS: -5252 5253 5254 0 c 3 does not represent an automaton state. c -(-b^{2, 202}_2 ∧ b^{2, 202}_1 ∧ b^{2, 202}_0 ∧ true) c in CNF: c b^{2, 202}_2 ∨ -b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ false c in DIMACS: 5252 -5253 -5254 0 c -3 does not represent an automaton state. c -( b^{2, 202}_2 ∧ b^{2, 202}_1 ∧ b^{2, 202}_0 ∧ true) c in CNF: c -b^{2, 202}_2 ∨ -b^{2, 202}_1 ∨ -b^{2, 202}_0 ∨ false c in DIMACS: -5252 -5253 -5254 0 c i = 203 c -2+1 --> -1 c ( b^{2, 203}_2 ∧ b^{2, 203}_1 ∧ -b^{2, 203}_0 ∧ p_406) -> ( b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ b^{2, 204}_0) c in CNF: c -b^{2, 203}_2 ∨ -b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ -p_406 ∨ b^{2, 204}_2 c -b^{2, 203}_2 ∨ -b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ -p_406 ∨ -b^{2, 204}_1 c -b^{2, 203}_2 ∨ -b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ -p_406 ∨ b^{2, 204}_0 c in DIMACS: -5255 -5256 5257 -406 5258 0 -5255 -5256 5257 -406 -5259 0 -5255 -5256 5257 -406 5260 0 c -1+1 --> 0 c ( b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ b^{2, 203}_0 ∧ p_406) -> (-b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ -b^{2, 204}_0) c in CNF: c -b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ -p_406 ∨ -b^{2, 204}_2 c -b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ -p_406 ∨ -b^{2, 204}_1 c -b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ -p_406 ∨ -b^{2, 204}_0 c in DIMACS: -5255 5256 -5257 -406 -5258 0 -5255 5256 -5257 -406 -5259 0 -5255 5256 -5257 -406 -5260 0 c 0+1 --> 1 c (-b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ -b^{2, 203}_0 ∧ p_406) -> (-b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ b^{2, 204}_0) c in CNF: c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ -p_406 ∨ -b^{2, 204}_2 c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ -p_406 ∨ -b^{2, 204}_1 c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ -p_406 ∨ b^{2, 204}_0 c in DIMACS: 5255 5256 5257 -406 -5258 0 5255 5256 5257 -406 -5259 0 5255 5256 5257 -406 5260 0 c 1+1 --> 2 c (-b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ b^{2, 203}_0 ∧ p_406) -> (-b^{2, 204}_2 ∧ b^{2, 204}_1 ∧ -b^{2, 204}_0) c in CNF: c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ -p_406 ∨ -b^{2, 204}_2 c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ -p_406 ∨ b^{2, 204}_1 c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ -p_406 ∨ -b^{2, 204}_0 c in DIMACS: 5255 5256 -5257 -406 -5258 0 5255 5256 -5257 -406 5259 0 5255 5256 -5257 -406 -5260 0 c 2+1 --> break c (-b^{2, 203}_2 ∧ b^{2, 203}_1 ∧ -b^{2, 203}_0 ∧ p_406) -> break c in CNF: c b^{2, 203}_2 ∨ -b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ -p_406 ∨ break c in DIMACS: 5255 -5256 5257 -406 1162 0 c 2-1 --> 1 c (-b^{2, 203}_2 ∧ b^{2, 203}_1 ∧ -b^{2, 203}_0 ∧ -p_406) -> (-b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ b^{2, 204}_0) c in CNF: c b^{2, 203}_2 ∨ -b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ p_406 ∨ -b^{2, 204}_2 c b^{2, 203}_2 ∨ -b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ p_406 ∨ -b^{2, 204}_1 c b^{2, 203}_2 ∨ -b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ p_406 ∨ b^{2, 204}_0 c in DIMACS: 5255 -5256 5257 406 -5258 0 5255 -5256 5257 406 -5259 0 5255 -5256 5257 406 5260 0 c 1-1 --> 0 c (-b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ b^{2, 203}_0 ∧ -p_406) -> (-b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ -b^{2, 204}_0) c in CNF: c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ p_406 ∨ -b^{2, 204}_2 c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ p_406 ∨ -b^{2, 204}_1 c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ p_406 ∨ -b^{2, 204}_0 c in DIMACS: 5255 5256 -5257 406 -5258 0 5255 5256 -5257 406 -5259 0 5255 5256 -5257 406 -5260 0 c 0-1 --> -1 c (-b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ -b^{2, 203}_0 ∧ -p_406) -> ( b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ b^{2, 204}_0) c in CNF: c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ p_406 ∨ b^{2, 204}_2 c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ p_406 ∨ -b^{2, 204}_1 c b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ p_406 ∨ b^{2, 204}_0 c in DIMACS: 5255 5256 5257 406 5258 0 5255 5256 5257 406 -5259 0 5255 5256 5257 406 5260 0 c -1-1 --> -2 c ( b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ b^{2, 203}_0 ∧ -p_406) -> ( b^{2, 204}_2 ∧ b^{2, 204}_1 ∧ -b^{2, 204}_0) c in CNF: c -b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ p_406 ∨ b^{2, 204}_2 c -b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ p_406 ∨ b^{2, 204}_1 c -b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ p_406 ∨ -b^{2, 204}_0 c in DIMACS: -5255 5256 -5257 406 5258 0 -5255 5256 -5257 406 5259 0 -5255 5256 -5257 406 -5260 0 c -2-1 --> break c ( b^{2, 203}_2 ∧ b^{2, 203}_1 ∧ -b^{2, 203}_0 ∧ -p_406) -> break c in CNF: c -b^{2, 203}_2 ∨ -b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ p_406 ∨ break c in DIMACS: -5255 -5256 5257 406 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 203}_2 ∧ -b^{2, 203}_1 ∧ -b^{2, 203}_0 ∧ true) c in CNF: c -b^{2, 203}_2 ∨ b^{2, 203}_1 ∨ b^{2, 203}_0 ∨ false c in DIMACS: -5255 5256 5257 0 c 3 does not represent an automaton state. c -(-b^{2, 203}_2 ∧ b^{2, 203}_1 ∧ b^{2, 203}_0 ∧ true) c in CNF: c b^{2, 203}_2 ∨ -b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ false c in DIMACS: 5255 -5256 -5257 0 c -3 does not represent an automaton state. c -( b^{2, 203}_2 ∧ b^{2, 203}_1 ∧ b^{2, 203}_0 ∧ true) c in CNF: c -b^{2, 203}_2 ∨ -b^{2, 203}_1 ∨ -b^{2, 203}_0 ∨ false c in DIMACS: -5255 -5256 -5257 0 c i = 204 c -2+1 --> -1 c ( b^{2, 204}_2 ∧ b^{2, 204}_1 ∧ -b^{2, 204}_0 ∧ p_408) -> ( b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ b^{2, 205}_0) c in CNF: c -b^{2, 204}_2 ∨ -b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ -p_408 ∨ b^{2, 205}_2 c -b^{2, 204}_2 ∨ -b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ -p_408 ∨ -b^{2, 205}_1 c -b^{2, 204}_2 ∨ -b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ -p_408 ∨ b^{2, 205}_0 c in DIMACS: -5258 -5259 5260 -408 5261 0 -5258 -5259 5260 -408 -5262 0 -5258 -5259 5260 -408 5263 0 c -1+1 --> 0 c ( b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ b^{2, 204}_0 ∧ p_408) -> (-b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ -b^{2, 205}_0) c in CNF: c -b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ -p_408 ∨ -b^{2, 205}_2 c -b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ -p_408 ∨ -b^{2, 205}_1 c -b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ -p_408 ∨ -b^{2, 205}_0 c in DIMACS: -5258 5259 -5260 -408 -5261 0 -5258 5259 -5260 -408 -5262 0 -5258 5259 -5260 -408 -5263 0 c 0+1 --> 1 c (-b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ -b^{2, 204}_0 ∧ p_408) -> (-b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ b^{2, 205}_0) c in CNF: c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ -p_408 ∨ -b^{2, 205}_2 c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ -p_408 ∨ -b^{2, 205}_1 c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ -p_408 ∨ b^{2, 205}_0 c in DIMACS: 5258 5259 5260 -408 -5261 0 5258 5259 5260 -408 -5262 0 5258 5259 5260 -408 5263 0 c 1+1 --> 2 c (-b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ b^{2, 204}_0 ∧ p_408) -> (-b^{2, 205}_2 ∧ b^{2, 205}_1 ∧ -b^{2, 205}_0) c in CNF: c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ -p_408 ∨ -b^{2, 205}_2 c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ -p_408 ∨ b^{2, 205}_1 c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ -p_408 ∨ -b^{2, 205}_0 c in DIMACS: 5258 5259 -5260 -408 -5261 0 5258 5259 -5260 -408 5262 0 5258 5259 -5260 -408 -5263 0 c 2+1 --> break c (-b^{2, 204}_2 ∧ b^{2, 204}_1 ∧ -b^{2, 204}_0 ∧ p_408) -> break c in CNF: c b^{2, 204}_2 ∨ -b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ -p_408 ∨ break c in DIMACS: 5258 -5259 5260 -408 1162 0 c 2-1 --> 1 c (-b^{2, 204}_2 ∧ b^{2, 204}_1 ∧ -b^{2, 204}_0 ∧ -p_408) -> (-b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ b^{2, 205}_0) c in CNF: c b^{2, 204}_2 ∨ -b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ p_408 ∨ -b^{2, 205}_2 c b^{2, 204}_2 ∨ -b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ p_408 ∨ -b^{2, 205}_1 c b^{2, 204}_2 ∨ -b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ p_408 ∨ b^{2, 205}_0 c in DIMACS: 5258 -5259 5260 408 -5261 0 5258 -5259 5260 408 -5262 0 5258 -5259 5260 408 5263 0 c 1-1 --> 0 c (-b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ b^{2, 204}_0 ∧ -p_408) -> (-b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ -b^{2, 205}_0) c in CNF: c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ p_408 ∨ -b^{2, 205}_2 c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ p_408 ∨ -b^{2, 205}_1 c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ p_408 ∨ -b^{2, 205}_0 c in DIMACS: 5258 5259 -5260 408 -5261 0 5258 5259 -5260 408 -5262 0 5258 5259 -5260 408 -5263 0 c 0-1 --> -1 c (-b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ -b^{2, 204}_0 ∧ -p_408) -> ( b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ b^{2, 205}_0) c in CNF: c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ p_408 ∨ b^{2, 205}_2 c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ p_408 ∨ -b^{2, 205}_1 c b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ p_408 ∨ b^{2, 205}_0 c in DIMACS: 5258 5259 5260 408 5261 0 5258 5259 5260 408 -5262 0 5258 5259 5260 408 5263 0 c -1-1 --> -2 c ( b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ b^{2, 204}_0 ∧ -p_408) -> ( b^{2, 205}_2 ∧ b^{2, 205}_1 ∧ -b^{2, 205}_0) c in CNF: c -b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ p_408 ∨ b^{2, 205}_2 c -b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ p_408 ∨ b^{2, 205}_1 c -b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ p_408 ∨ -b^{2, 205}_0 c in DIMACS: -5258 5259 -5260 408 5261 0 -5258 5259 -5260 408 5262 0 -5258 5259 -5260 408 -5263 0 c -2-1 --> break c ( b^{2, 204}_2 ∧ b^{2, 204}_1 ∧ -b^{2, 204}_0 ∧ -p_408) -> break c in CNF: c -b^{2, 204}_2 ∨ -b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ p_408 ∨ break c in DIMACS: -5258 -5259 5260 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 204}_2 ∧ -b^{2, 204}_1 ∧ -b^{2, 204}_0 ∧ true) c in CNF: c -b^{2, 204}_2 ∨ b^{2, 204}_1 ∨ b^{2, 204}_0 ∨ false c in DIMACS: -5258 5259 5260 0 c 3 does not represent an automaton state. c -(-b^{2, 204}_2 ∧ b^{2, 204}_1 ∧ b^{2, 204}_0 ∧ true) c in CNF: c b^{2, 204}_2 ∨ -b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ false c in DIMACS: 5258 -5259 -5260 0 c -3 does not represent an automaton state. c -( b^{2, 204}_2 ∧ b^{2, 204}_1 ∧ b^{2, 204}_0 ∧ true) c in CNF: c -b^{2, 204}_2 ∨ -b^{2, 204}_1 ∨ -b^{2, 204}_0 ∨ false c in DIMACS: -5258 -5259 -5260 0 c i = 205 c -2+1 --> -1 c ( b^{2, 205}_2 ∧ b^{2, 205}_1 ∧ -b^{2, 205}_0 ∧ p_410) -> ( b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ b^{2, 206}_0) c in CNF: c -b^{2, 205}_2 ∨ -b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ -p_410 ∨ b^{2, 206}_2 c -b^{2, 205}_2 ∨ -b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ -p_410 ∨ -b^{2, 206}_1 c -b^{2, 205}_2 ∨ -b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ -p_410 ∨ b^{2, 206}_0 c in DIMACS: -5261 -5262 5263 -410 5264 0 -5261 -5262 5263 -410 -5265 0 -5261 -5262 5263 -410 5266 0 c -1+1 --> 0 c ( b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ b^{2, 205}_0 ∧ p_410) -> (-b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ -b^{2, 206}_0) c in CNF: c -b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ -p_410 ∨ -b^{2, 206}_2 c -b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ -p_410 ∨ -b^{2, 206}_1 c -b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ -p_410 ∨ -b^{2, 206}_0 c in DIMACS: -5261 5262 -5263 -410 -5264 0 -5261 5262 -5263 -410 -5265 0 -5261 5262 -5263 -410 -5266 0 c 0+1 --> 1 c (-b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ -b^{2, 205}_0 ∧ p_410) -> (-b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ b^{2, 206}_0) c in CNF: c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ -p_410 ∨ -b^{2, 206}_2 c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ -p_410 ∨ -b^{2, 206}_1 c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ -p_410 ∨ b^{2, 206}_0 c in DIMACS: 5261 5262 5263 -410 -5264 0 5261 5262 5263 -410 -5265 0 5261 5262 5263 -410 5266 0 c 1+1 --> 2 c (-b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ b^{2, 205}_0 ∧ p_410) -> (-b^{2, 206}_2 ∧ b^{2, 206}_1 ∧ -b^{2, 206}_0) c in CNF: c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ -p_410 ∨ -b^{2, 206}_2 c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ -p_410 ∨ b^{2, 206}_1 c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ -p_410 ∨ -b^{2, 206}_0 c in DIMACS: 5261 5262 -5263 -410 -5264 0 5261 5262 -5263 -410 5265 0 5261 5262 -5263 -410 -5266 0 c 2+1 --> break c (-b^{2, 205}_2 ∧ b^{2, 205}_1 ∧ -b^{2, 205}_0 ∧ p_410) -> break c in CNF: c b^{2, 205}_2 ∨ -b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ -p_410 ∨ break c in DIMACS: 5261 -5262 5263 -410 1162 0 c 2-1 --> 1 c (-b^{2, 205}_2 ∧ b^{2, 205}_1 ∧ -b^{2, 205}_0 ∧ -p_410) -> (-b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ b^{2, 206}_0) c in CNF: c b^{2, 205}_2 ∨ -b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ p_410 ∨ -b^{2, 206}_2 c b^{2, 205}_2 ∨ -b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ p_410 ∨ -b^{2, 206}_1 c b^{2, 205}_2 ∨ -b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ p_410 ∨ b^{2, 206}_0 c in DIMACS: 5261 -5262 5263 410 -5264 0 5261 -5262 5263 410 -5265 0 5261 -5262 5263 410 5266 0 c 1-1 --> 0 c (-b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ b^{2, 205}_0 ∧ -p_410) -> (-b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ -b^{2, 206}_0) c in CNF: c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ p_410 ∨ -b^{2, 206}_2 c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ p_410 ∨ -b^{2, 206}_1 c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ p_410 ∨ -b^{2, 206}_0 c in DIMACS: 5261 5262 -5263 410 -5264 0 5261 5262 -5263 410 -5265 0 5261 5262 -5263 410 -5266 0 c 0-1 --> -1 c (-b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ -b^{2, 205}_0 ∧ -p_410) -> ( b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ b^{2, 206}_0) c in CNF: c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ p_410 ∨ b^{2, 206}_2 c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ p_410 ∨ -b^{2, 206}_1 c b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ p_410 ∨ b^{2, 206}_0 c in DIMACS: 5261 5262 5263 410 5264 0 5261 5262 5263 410 -5265 0 5261 5262 5263 410 5266 0 c -1-1 --> -2 c ( b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ b^{2, 205}_0 ∧ -p_410) -> ( b^{2, 206}_2 ∧ b^{2, 206}_1 ∧ -b^{2, 206}_0) c in CNF: c -b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ p_410 ∨ b^{2, 206}_2 c -b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ p_410 ∨ b^{2, 206}_1 c -b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ p_410 ∨ -b^{2, 206}_0 c in DIMACS: -5261 5262 -5263 410 5264 0 -5261 5262 -5263 410 5265 0 -5261 5262 -5263 410 -5266 0 c -2-1 --> break c ( b^{2, 205}_2 ∧ b^{2, 205}_1 ∧ -b^{2, 205}_0 ∧ -p_410) -> break c in CNF: c -b^{2, 205}_2 ∨ -b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ p_410 ∨ break c in DIMACS: -5261 -5262 5263 410 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 205}_2 ∧ -b^{2, 205}_1 ∧ -b^{2, 205}_0 ∧ true) c in CNF: c -b^{2, 205}_2 ∨ b^{2, 205}_1 ∨ b^{2, 205}_0 ∨ false c in DIMACS: -5261 5262 5263 0 c 3 does not represent an automaton state. c -(-b^{2, 205}_2 ∧ b^{2, 205}_1 ∧ b^{2, 205}_0 ∧ true) c in CNF: c b^{2, 205}_2 ∨ -b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ false c in DIMACS: 5261 -5262 -5263 0 c -3 does not represent an automaton state. c -( b^{2, 205}_2 ∧ b^{2, 205}_1 ∧ b^{2, 205}_0 ∧ true) c in CNF: c -b^{2, 205}_2 ∨ -b^{2, 205}_1 ∨ -b^{2, 205}_0 ∨ false c in DIMACS: -5261 -5262 -5263 0 c i = 206 c -2+1 --> -1 c ( b^{2, 206}_2 ∧ b^{2, 206}_1 ∧ -b^{2, 206}_0 ∧ p_412) -> ( b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ b^{2, 207}_0) c in CNF: c -b^{2, 206}_2 ∨ -b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ -p_412 ∨ b^{2, 207}_2 c -b^{2, 206}_2 ∨ -b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ -p_412 ∨ -b^{2, 207}_1 c -b^{2, 206}_2 ∨ -b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ -p_412 ∨ b^{2, 207}_0 c in DIMACS: -5264 -5265 5266 -412 5267 0 -5264 -5265 5266 -412 -5268 0 -5264 -5265 5266 -412 5269 0 c -1+1 --> 0 c ( b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ b^{2, 206}_0 ∧ p_412) -> (-b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ -b^{2, 207}_0) c in CNF: c -b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ -p_412 ∨ -b^{2, 207}_2 c -b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ -p_412 ∨ -b^{2, 207}_1 c -b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ -p_412 ∨ -b^{2, 207}_0 c in DIMACS: -5264 5265 -5266 -412 -5267 0 -5264 5265 -5266 -412 -5268 0 -5264 5265 -5266 -412 -5269 0 c 0+1 --> 1 c (-b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ -b^{2, 206}_0 ∧ p_412) -> (-b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ b^{2, 207}_0) c in CNF: c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ -p_412 ∨ -b^{2, 207}_2 c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ -p_412 ∨ -b^{2, 207}_1 c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ -p_412 ∨ b^{2, 207}_0 c in DIMACS: 5264 5265 5266 -412 -5267 0 5264 5265 5266 -412 -5268 0 5264 5265 5266 -412 5269 0 c 1+1 --> 2 c (-b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ b^{2, 206}_0 ∧ p_412) -> (-b^{2, 207}_2 ∧ b^{2, 207}_1 ∧ -b^{2, 207}_0) c in CNF: c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ -p_412 ∨ -b^{2, 207}_2 c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ -p_412 ∨ b^{2, 207}_1 c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ -p_412 ∨ -b^{2, 207}_0 c in DIMACS: 5264 5265 -5266 -412 -5267 0 5264 5265 -5266 -412 5268 0 5264 5265 -5266 -412 -5269 0 c 2+1 --> break c (-b^{2, 206}_2 ∧ b^{2, 206}_1 ∧ -b^{2, 206}_0 ∧ p_412) -> break c in CNF: c b^{2, 206}_2 ∨ -b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ -p_412 ∨ break c in DIMACS: 5264 -5265 5266 -412 1162 0 c 2-1 --> 1 c (-b^{2, 206}_2 ∧ b^{2, 206}_1 ∧ -b^{2, 206}_0 ∧ -p_412) -> (-b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ b^{2, 207}_0) c in CNF: c b^{2, 206}_2 ∨ -b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ p_412 ∨ -b^{2, 207}_2 c b^{2, 206}_2 ∨ -b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ p_412 ∨ -b^{2, 207}_1 c b^{2, 206}_2 ∨ -b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ p_412 ∨ b^{2, 207}_0 c in DIMACS: 5264 -5265 5266 412 -5267 0 5264 -5265 5266 412 -5268 0 5264 -5265 5266 412 5269 0 c 1-1 --> 0 c (-b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ b^{2, 206}_0 ∧ -p_412) -> (-b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ -b^{2, 207}_0) c in CNF: c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ p_412 ∨ -b^{2, 207}_2 c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ p_412 ∨ -b^{2, 207}_1 c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ p_412 ∨ -b^{2, 207}_0 c in DIMACS: 5264 5265 -5266 412 -5267 0 5264 5265 -5266 412 -5268 0 5264 5265 -5266 412 -5269 0 c 0-1 --> -1 c (-b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ -b^{2, 206}_0 ∧ -p_412) -> ( b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ b^{2, 207}_0) c in CNF: c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ p_412 ∨ b^{2, 207}_2 c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ p_412 ∨ -b^{2, 207}_1 c b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ p_412 ∨ b^{2, 207}_0 c in DIMACS: 5264 5265 5266 412 5267 0 5264 5265 5266 412 -5268 0 5264 5265 5266 412 5269 0 c -1-1 --> -2 c ( b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ b^{2, 206}_0 ∧ -p_412) -> ( b^{2, 207}_2 ∧ b^{2, 207}_1 ∧ -b^{2, 207}_0) c in CNF: c -b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ p_412 ∨ b^{2, 207}_2 c -b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ p_412 ∨ b^{2, 207}_1 c -b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ p_412 ∨ -b^{2, 207}_0 c in DIMACS: -5264 5265 -5266 412 5267 0 -5264 5265 -5266 412 5268 0 -5264 5265 -5266 412 -5269 0 c -2-1 --> break c ( b^{2, 206}_2 ∧ b^{2, 206}_1 ∧ -b^{2, 206}_0 ∧ -p_412) -> break c in CNF: c -b^{2, 206}_2 ∨ -b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ p_412 ∨ break c in DIMACS: -5264 -5265 5266 412 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 206}_2 ∧ -b^{2, 206}_1 ∧ -b^{2, 206}_0 ∧ true) c in CNF: c -b^{2, 206}_2 ∨ b^{2, 206}_1 ∨ b^{2, 206}_0 ∨ false c in DIMACS: -5264 5265 5266 0 c 3 does not represent an automaton state. c -(-b^{2, 206}_2 ∧ b^{2, 206}_1 ∧ b^{2, 206}_0 ∧ true) c in CNF: c b^{2, 206}_2 ∨ -b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ false c in DIMACS: 5264 -5265 -5266 0 c -3 does not represent an automaton state. c -( b^{2, 206}_2 ∧ b^{2, 206}_1 ∧ b^{2, 206}_0 ∧ true) c in CNF: c -b^{2, 206}_2 ∨ -b^{2, 206}_1 ∨ -b^{2, 206}_0 ∨ false c in DIMACS: -5264 -5265 -5266 0 c i = 207 c -2+1 --> -1 c ( b^{2, 207}_2 ∧ b^{2, 207}_1 ∧ -b^{2, 207}_0 ∧ p_414) -> ( b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ b^{2, 208}_0) c in CNF: c -b^{2, 207}_2 ∨ -b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ -p_414 ∨ b^{2, 208}_2 c -b^{2, 207}_2 ∨ -b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ -p_414 ∨ -b^{2, 208}_1 c -b^{2, 207}_2 ∨ -b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ -p_414 ∨ b^{2, 208}_0 c in DIMACS: -5267 -5268 5269 -414 5270 0 -5267 -5268 5269 -414 -5271 0 -5267 -5268 5269 -414 5272 0 c -1+1 --> 0 c ( b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ b^{2, 207}_0 ∧ p_414) -> (-b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ -b^{2, 208}_0) c in CNF: c -b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ -p_414 ∨ -b^{2, 208}_2 c -b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ -p_414 ∨ -b^{2, 208}_1 c -b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ -p_414 ∨ -b^{2, 208}_0 c in DIMACS: -5267 5268 -5269 -414 -5270 0 -5267 5268 -5269 -414 -5271 0 -5267 5268 -5269 -414 -5272 0 c 0+1 --> 1 c (-b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ -b^{2, 207}_0 ∧ p_414) -> (-b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ b^{2, 208}_0) c in CNF: c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ -p_414 ∨ -b^{2, 208}_2 c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ -p_414 ∨ -b^{2, 208}_1 c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ -p_414 ∨ b^{2, 208}_0 c in DIMACS: 5267 5268 5269 -414 -5270 0 5267 5268 5269 -414 -5271 0 5267 5268 5269 -414 5272 0 c 1+1 --> 2 c (-b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ b^{2, 207}_0 ∧ p_414) -> (-b^{2, 208}_2 ∧ b^{2, 208}_1 ∧ -b^{2, 208}_0) c in CNF: c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ -p_414 ∨ -b^{2, 208}_2 c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ -p_414 ∨ b^{2, 208}_1 c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ -p_414 ∨ -b^{2, 208}_0 c in DIMACS: 5267 5268 -5269 -414 -5270 0 5267 5268 -5269 -414 5271 0 5267 5268 -5269 -414 -5272 0 c 2+1 --> break c (-b^{2, 207}_2 ∧ b^{2, 207}_1 ∧ -b^{2, 207}_0 ∧ p_414) -> break c in CNF: c b^{2, 207}_2 ∨ -b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ -p_414 ∨ break c in DIMACS: 5267 -5268 5269 -414 1162 0 c 2-1 --> 1 c (-b^{2, 207}_2 ∧ b^{2, 207}_1 ∧ -b^{2, 207}_0 ∧ -p_414) -> (-b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ b^{2, 208}_0) c in CNF: c b^{2, 207}_2 ∨ -b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ p_414 ∨ -b^{2, 208}_2 c b^{2, 207}_2 ∨ -b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ p_414 ∨ -b^{2, 208}_1 c b^{2, 207}_2 ∨ -b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ p_414 ∨ b^{2, 208}_0 c in DIMACS: 5267 -5268 5269 414 -5270 0 5267 -5268 5269 414 -5271 0 5267 -5268 5269 414 5272 0 c 1-1 --> 0 c (-b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ b^{2, 207}_0 ∧ -p_414) -> (-b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ -b^{2, 208}_0) c in CNF: c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ p_414 ∨ -b^{2, 208}_2 c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ p_414 ∨ -b^{2, 208}_1 c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ p_414 ∨ -b^{2, 208}_0 c in DIMACS: 5267 5268 -5269 414 -5270 0 5267 5268 -5269 414 -5271 0 5267 5268 -5269 414 -5272 0 c 0-1 --> -1 c (-b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ -b^{2, 207}_0 ∧ -p_414) -> ( b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ b^{2, 208}_0) c in CNF: c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ p_414 ∨ b^{2, 208}_2 c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ p_414 ∨ -b^{2, 208}_1 c b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ p_414 ∨ b^{2, 208}_0 c in DIMACS: 5267 5268 5269 414 5270 0 5267 5268 5269 414 -5271 0 5267 5268 5269 414 5272 0 c -1-1 --> -2 c ( b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ b^{2, 207}_0 ∧ -p_414) -> ( b^{2, 208}_2 ∧ b^{2, 208}_1 ∧ -b^{2, 208}_0) c in CNF: c -b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ p_414 ∨ b^{2, 208}_2 c -b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ p_414 ∨ b^{2, 208}_1 c -b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ p_414 ∨ -b^{2, 208}_0 c in DIMACS: -5267 5268 -5269 414 5270 0 -5267 5268 -5269 414 5271 0 -5267 5268 -5269 414 -5272 0 c -2-1 --> break c ( b^{2, 207}_2 ∧ b^{2, 207}_1 ∧ -b^{2, 207}_0 ∧ -p_414) -> break c in CNF: c -b^{2, 207}_2 ∨ -b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ p_414 ∨ break c in DIMACS: -5267 -5268 5269 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 207}_2 ∧ -b^{2, 207}_1 ∧ -b^{2, 207}_0 ∧ true) c in CNF: c -b^{2, 207}_2 ∨ b^{2, 207}_1 ∨ b^{2, 207}_0 ∨ false c in DIMACS: -5267 5268 5269 0 c 3 does not represent an automaton state. c -(-b^{2, 207}_2 ∧ b^{2, 207}_1 ∧ b^{2, 207}_0 ∧ true) c in CNF: c b^{2, 207}_2 ∨ -b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ false c in DIMACS: 5267 -5268 -5269 0 c -3 does not represent an automaton state. c -( b^{2, 207}_2 ∧ b^{2, 207}_1 ∧ b^{2, 207}_0 ∧ true) c in CNF: c -b^{2, 207}_2 ∨ -b^{2, 207}_1 ∨ -b^{2, 207}_0 ∨ false c in DIMACS: -5267 -5268 -5269 0 c i = 208 c -2+1 --> -1 c ( b^{2, 208}_2 ∧ b^{2, 208}_1 ∧ -b^{2, 208}_0 ∧ p_416) -> ( b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ b^{2, 209}_0) c in CNF: c -b^{2, 208}_2 ∨ -b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ -p_416 ∨ b^{2, 209}_2 c -b^{2, 208}_2 ∨ -b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ -p_416 ∨ -b^{2, 209}_1 c -b^{2, 208}_2 ∨ -b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ -p_416 ∨ b^{2, 209}_0 c in DIMACS: -5270 -5271 5272 -416 5273 0 -5270 -5271 5272 -416 -5274 0 -5270 -5271 5272 -416 5275 0 c -1+1 --> 0 c ( b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ b^{2, 208}_0 ∧ p_416) -> (-b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ -b^{2, 209}_0) c in CNF: c -b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ -p_416 ∨ -b^{2, 209}_2 c -b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ -p_416 ∨ -b^{2, 209}_1 c -b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ -p_416 ∨ -b^{2, 209}_0 c in DIMACS: -5270 5271 -5272 -416 -5273 0 -5270 5271 -5272 -416 -5274 0 -5270 5271 -5272 -416 -5275 0 c 0+1 --> 1 c (-b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ -b^{2, 208}_0 ∧ p_416) -> (-b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ b^{2, 209}_0) c in CNF: c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ -p_416 ∨ -b^{2, 209}_2 c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ -p_416 ∨ -b^{2, 209}_1 c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ -p_416 ∨ b^{2, 209}_0 c in DIMACS: 5270 5271 5272 -416 -5273 0 5270 5271 5272 -416 -5274 0 5270 5271 5272 -416 5275 0 c 1+1 --> 2 c (-b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ b^{2, 208}_0 ∧ p_416) -> (-b^{2, 209}_2 ∧ b^{2, 209}_1 ∧ -b^{2, 209}_0) c in CNF: c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ -p_416 ∨ -b^{2, 209}_2 c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ -p_416 ∨ b^{2, 209}_1 c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ -p_416 ∨ -b^{2, 209}_0 c in DIMACS: 5270 5271 -5272 -416 -5273 0 5270 5271 -5272 -416 5274 0 5270 5271 -5272 -416 -5275 0 c 2+1 --> break c (-b^{2, 208}_2 ∧ b^{2, 208}_1 ∧ -b^{2, 208}_0 ∧ p_416) -> break c in CNF: c b^{2, 208}_2 ∨ -b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ -p_416 ∨ break c in DIMACS: 5270 -5271 5272 -416 1162 0 c 2-1 --> 1 c (-b^{2, 208}_2 ∧ b^{2, 208}_1 ∧ -b^{2, 208}_0 ∧ -p_416) -> (-b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ b^{2, 209}_0) c in CNF: c b^{2, 208}_2 ∨ -b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ p_416 ∨ -b^{2, 209}_2 c b^{2, 208}_2 ∨ -b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ p_416 ∨ -b^{2, 209}_1 c b^{2, 208}_2 ∨ -b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ p_416 ∨ b^{2, 209}_0 c in DIMACS: 5270 -5271 5272 416 -5273 0 5270 -5271 5272 416 -5274 0 5270 -5271 5272 416 5275 0 c 1-1 --> 0 c (-b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ b^{2, 208}_0 ∧ -p_416) -> (-b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ -b^{2, 209}_0) c in CNF: c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ p_416 ∨ -b^{2, 209}_2 c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ p_416 ∨ -b^{2, 209}_1 c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ p_416 ∨ -b^{2, 209}_0 c in DIMACS: 5270 5271 -5272 416 -5273 0 5270 5271 -5272 416 -5274 0 5270 5271 -5272 416 -5275 0 c 0-1 --> -1 c (-b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ -b^{2, 208}_0 ∧ -p_416) -> ( b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ b^{2, 209}_0) c in CNF: c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ p_416 ∨ b^{2, 209}_2 c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ p_416 ∨ -b^{2, 209}_1 c b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ p_416 ∨ b^{2, 209}_0 c in DIMACS: 5270 5271 5272 416 5273 0 5270 5271 5272 416 -5274 0 5270 5271 5272 416 5275 0 c -1-1 --> -2 c ( b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ b^{2, 208}_0 ∧ -p_416) -> ( b^{2, 209}_2 ∧ b^{2, 209}_1 ∧ -b^{2, 209}_0) c in CNF: c -b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ p_416 ∨ b^{2, 209}_2 c -b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ p_416 ∨ b^{2, 209}_1 c -b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ p_416 ∨ -b^{2, 209}_0 c in DIMACS: -5270 5271 -5272 416 5273 0 -5270 5271 -5272 416 5274 0 -5270 5271 -5272 416 -5275 0 c -2-1 --> break c ( b^{2, 208}_2 ∧ b^{2, 208}_1 ∧ -b^{2, 208}_0 ∧ -p_416) -> break c in CNF: c -b^{2, 208}_2 ∨ -b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ p_416 ∨ break c in DIMACS: -5270 -5271 5272 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 208}_2 ∧ -b^{2, 208}_1 ∧ -b^{2, 208}_0 ∧ true) c in CNF: c -b^{2, 208}_2 ∨ b^{2, 208}_1 ∨ b^{2, 208}_0 ∨ false c in DIMACS: -5270 5271 5272 0 c 3 does not represent an automaton state. c -(-b^{2, 208}_2 ∧ b^{2, 208}_1 ∧ b^{2, 208}_0 ∧ true) c in CNF: c b^{2, 208}_2 ∨ -b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ false c in DIMACS: 5270 -5271 -5272 0 c -3 does not represent an automaton state. c -( b^{2, 208}_2 ∧ b^{2, 208}_1 ∧ b^{2, 208}_0 ∧ true) c in CNF: c -b^{2, 208}_2 ∨ -b^{2, 208}_1 ∨ -b^{2, 208}_0 ∨ false c in DIMACS: -5270 -5271 -5272 0 c i = 209 c -2+1 --> -1 c ( b^{2, 209}_2 ∧ b^{2, 209}_1 ∧ -b^{2, 209}_0 ∧ p_418) -> ( b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ b^{2, 210}_0) c in CNF: c -b^{2, 209}_2 ∨ -b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ -p_418 ∨ b^{2, 210}_2 c -b^{2, 209}_2 ∨ -b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ -p_418 ∨ -b^{2, 210}_1 c -b^{2, 209}_2 ∨ -b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ -p_418 ∨ b^{2, 210}_0 c in DIMACS: -5273 -5274 5275 -418 5276 0 -5273 -5274 5275 -418 -5277 0 -5273 -5274 5275 -418 5278 0 c -1+1 --> 0 c ( b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ b^{2, 209}_0 ∧ p_418) -> (-b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ -b^{2, 210}_0) c in CNF: c -b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ -p_418 ∨ -b^{2, 210}_2 c -b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ -p_418 ∨ -b^{2, 210}_1 c -b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ -p_418 ∨ -b^{2, 210}_0 c in DIMACS: -5273 5274 -5275 -418 -5276 0 -5273 5274 -5275 -418 -5277 0 -5273 5274 -5275 -418 -5278 0 c 0+1 --> 1 c (-b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ -b^{2, 209}_0 ∧ p_418) -> (-b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ b^{2, 210}_0) c in CNF: c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ -p_418 ∨ -b^{2, 210}_2 c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ -p_418 ∨ -b^{2, 210}_1 c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ -p_418 ∨ b^{2, 210}_0 c in DIMACS: 5273 5274 5275 -418 -5276 0 5273 5274 5275 -418 -5277 0 5273 5274 5275 -418 5278 0 c 1+1 --> 2 c (-b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ b^{2, 209}_0 ∧ p_418) -> (-b^{2, 210}_2 ∧ b^{2, 210}_1 ∧ -b^{2, 210}_0) c in CNF: c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ -p_418 ∨ -b^{2, 210}_2 c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ -p_418 ∨ b^{2, 210}_1 c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ -p_418 ∨ -b^{2, 210}_0 c in DIMACS: 5273 5274 -5275 -418 -5276 0 5273 5274 -5275 -418 5277 0 5273 5274 -5275 -418 -5278 0 c 2+1 --> break c (-b^{2, 209}_2 ∧ b^{2, 209}_1 ∧ -b^{2, 209}_0 ∧ p_418) -> break c in CNF: c b^{2, 209}_2 ∨ -b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ -p_418 ∨ break c in DIMACS: 5273 -5274 5275 -418 1162 0 c 2-1 --> 1 c (-b^{2, 209}_2 ∧ b^{2, 209}_1 ∧ -b^{2, 209}_0 ∧ -p_418) -> (-b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ b^{2, 210}_0) c in CNF: c b^{2, 209}_2 ∨ -b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ p_418 ∨ -b^{2, 210}_2 c b^{2, 209}_2 ∨ -b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ p_418 ∨ -b^{2, 210}_1 c b^{2, 209}_2 ∨ -b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ p_418 ∨ b^{2, 210}_0 c in DIMACS: 5273 -5274 5275 418 -5276 0 5273 -5274 5275 418 -5277 0 5273 -5274 5275 418 5278 0 c 1-1 --> 0 c (-b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ b^{2, 209}_0 ∧ -p_418) -> (-b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ -b^{2, 210}_0) c in CNF: c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ p_418 ∨ -b^{2, 210}_2 c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ p_418 ∨ -b^{2, 210}_1 c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ p_418 ∨ -b^{2, 210}_0 c in DIMACS: 5273 5274 -5275 418 -5276 0 5273 5274 -5275 418 -5277 0 5273 5274 -5275 418 -5278 0 c 0-1 --> -1 c (-b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ -b^{2, 209}_0 ∧ -p_418) -> ( b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ b^{2, 210}_0) c in CNF: c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ p_418 ∨ b^{2, 210}_2 c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ p_418 ∨ -b^{2, 210}_1 c b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ p_418 ∨ b^{2, 210}_0 c in DIMACS: 5273 5274 5275 418 5276 0 5273 5274 5275 418 -5277 0 5273 5274 5275 418 5278 0 c -1-1 --> -2 c ( b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ b^{2, 209}_0 ∧ -p_418) -> ( b^{2, 210}_2 ∧ b^{2, 210}_1 ∧ -b^{2, 210}_0) c in CNF: c -b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ p_418 ∨ b^{2, 210}_2 c -b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ p_418 ∨ b^{2, 210}_1 c -b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ p_418 ∨ -b^{2, 210}_0 c in DIMACS: -5273 5274 -5275 418 5276 0 -5273 5274 -5275 418 5277 0 -5273 5274 -5275 418 -5278 0 c -2-1 --> break c ( b^{2, 209}_2 ∧ b^{2, 209}_1 ∧ -b^{2, 209}_0 ∧ -p_418) -> break c in CNF: c -b^{2, 209}_2 ∨ -b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ p_418 ∨ break c in DIMACS: -5273 -5274 5275 418 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 209}_2 ∧ -b^{2, 209}_1 ∧ -b^{2, 209}_0 ∧ true) c in CNF: c -b^{2, 209}_2 ∨ b^{2, 209}_1 ∨ b^{2, 209}_0 ∨ false c in DIMACS: -5273 5274 5275 0 c 3 does not represent an automaton state. c -(-b^{2, 209}_2 ∧ b^{2, 209}_1 ∧ b^{2, 209}_0 ∧ true) c in CNF: c b^{2, 209}_2 ∨ -b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ false c in DIMACS: 5273 -5274 -5275 0 c -3 does not represent an automaton state. c -( b^{2, 209}_2 ∧ b^{2, 209}_1 ∧ b^{2, 209}_0 ∧ true) c in CNF: c -b^{2, 209}_2 ∨ -b^{2, 209}_1 ∨ -b^{2, 209}_0 ∨ false c in DIMACS: -5273 -5274 -5275 0 c i = 210 c -2+1 --> -1 c ( b^{2, 210}_2 ∧ b^{2, 210}_1 ∧ -b^{2, 210}_0 ∧ p_420) -> ( b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ b^{2, 211}_0) c in CNF: c -b^{2, 210}_2 ∨ -b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ -p_420 ∨ b^{2, 211}_2 c -b^{2, 210}_2 ∨ -b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ -p_420 ∨ -b^{2, 211}_1 c -b^{2, 210}_2 ∨ -b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ -p_420 ∨ b^{2, 211}_0 c in DIMACS: -5276 -5277 5278 -420 5279 0 -5276 -5277 5278 -420 -5280 0 -5276 -5277 5278 -420 5281 0 c -1+1 --> 0 c ( b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ b^{2, 210}_0 ∧ p_420) -> (-b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ -b^{2, 211}_0) c in CNF: c -b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ -p_420 ∨ -b^{2, 211}_2 c -b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ -p_420 ∨ -b^{2, 211}_1 c -b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ -p_420 ∨ -b^{2, 211}_0 c in DIMACS: -5276 5277 -5278 -420 -5279 0 -5276 5277 -5278 -420 -5280 0 -5276 5277 -5278 -420 -5281 0 c 0+1 --> 1 c (-b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ -b^{2, 210}_0 ∧ p_420) -> (-b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ b^{2, 211}_0) c in CNF: c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ -p_420 ∨ -b^{2, 211}_2 c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ -p_420 ∨ -b^{2, 211}_1 c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ -p_420 ∨ b^{2, 211}_0 c in DIMACS: 5276 5277 5278 -420 -5279 0 5276 5277 5278 -420 -5280 0 5276 5277 5278 -420 5281 0 c 1+1 --> 2 c (-b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ b^{2, 210}_0 ∧ p_420) -> (-b^{2, 211}_2 ∧ b^{2, 211}_1 ∧ -b^{2, 211}_0) c in CNF: c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ -p_420 ∨ -b^{2, 211}_2 c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ -p_420 ∨ b^{2, 211}_1 c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ -p_420 ∨ -b^{2, 211}_0 c in DIMACS: 5276 5277 -5278 -420 -5279 0 5276 5277 -5278 -420 5280 0 5276 5277 -5278 -420 -5281 0 c 2+1 --> break c (-b^{2, 210}_2 ∧ b^{2, 210}_1 ∧ -b^{2, 210}_0 ∧ p_420) -> break c in CNF: c b^{2, 210}_2 ∨ -b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ -p_420 ∨ break c in DIMACS: 5276 -5277 5278 -420 1162 0 c 2-1 --> 1 c (-b^{2, 210}_2 ∧ b^{2, 210}_1 ∧ -b^{2, 210}_0 ∧ -p_420) -> (-b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ b^{2, 211}_0) c in CNF: c b^{2, 210}_2 ∨ -b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ p_420 ∨ -b^{2, 211}_2 c b^{2, 210}_2 ∨ -b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ p_420 ∨ -b^{2, 211}_1 c b^{2, 210}_2 ∨ -b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ p_420 ∨ b^{2, 211}_0 c in DIMACS: 5276 -5277 5278 420 -5279 0 5276 -5277 5278 420 -5280 0 5276 -5277 5278 420 5281 0 c 1-1 --> 0 c (-b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ b^{2, 210}_0 ∧ -p_420) -> (-b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ -b^{2, 211}_0) c in CNF: c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ p_420 ∨ -b^{2, 211}_2 c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ p_420 ∨ -b^{2, 211}_1 c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ p_420 ∨ -b^{2, 211}_0 c in DIMACS: 5276 5277 -5278 420 -5279 0 5276 5277 -5278 420 -5280 0 5276 5277 -5278 420 -5281 0 c 0-1 --> -1 c (-b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ -b^{2, 210}_0 ∧ -p_420) -> ( b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ b^{2, 211}_0) c in CNF: c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ p_420 ∨ b^{2, 211}_2 c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ p_420 ∨ -b^{2, 211}_1 c b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ p_420 ∨ b^{2, 211}_0 c in DIMACS: 5276 5277 5278 420 5279 0 5276 5277 5278 420 -5280 0 5276 5277 5278 420 5281 0 c -1-1 --> -2 c ( b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ b^{2, 210}_0 ∧ -p_420) -> ( b^{2, 211}_2 ∧ b^{2, 211}_1 ∧ -b^{2, 211}_0) c in CNF: c -b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ p_420 ∨ b^{2, 211}_2 c -b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ p_420 ∨ b^{2, 211}_1 c -b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ p_420 ∨ -b^{2, 211}_0 c in DIMACS: -5276 5277 -5278 420 5279 0 -5276 5277 -5278 420 5280 0 -5276 5277 -5278 420 -5281 0 c -2-1 --> break c ( b^{2, 210}_2 ∧ b^{2, 210}_1 ∧ -b^{2, 210}_0 ∧ -p_420) -> break c in CNF: c -b^{2, 210}_2 ∨ -b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ p_420 ∨ break c in DIMACS: -5276 -5277 5278 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 210}_2 ∧ -b^{2, 210}_1 ∧ -b^{2, 210}_0 ∧ true) c in CNF: c -b^{2, 210}_2 ∨ b^{2, 210}_1 ∨ b^{2, 210}_0 ∨ false c in DIMACS: -5276 5277 5278 0 c 3 does not represent an automaton state. c -(-b^{2, 210}_2 ∧ b^{2, 210}_1 ∧ b^{2, 210}_0 ∧ true) c in CNF: c b^{2, 210}_2 ∨ -b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ false c in DIMACS: 5276 -5277 -5278 0 c -3 does not represent an automaton state. c -( b^{2, 210}_2 ∧ b^{2, 210}_1 ∧ b^{2, 210}_0 ∧ true) c in CNF: c -b^{2, 210}_2 ∨ -b^{2, 210}_1 ∨ -b^{2, 210}_0 ∨ false c in DIMACS: -5276 -5277 -5278 0 c i = 211 c -2+1 --> -1 c ( b^{2, 211}_2 ∧ b^{2, 211}_1 ∧ -b^{2, 211}_0 ∧ p_422) -> ( b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ b^{2, 212}_0) c in CNF: c -b^{2, 211}_2 ∨ -b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ -p_422 ∨ b^{2, 212}_2 c -b^{2, 211}_2 ∨ -b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ -p_422 ∨ -b^{2, 212}_1 c -b^{2, 211}_2 ∨ -b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ -p_422 ∨ b^{2, 212}_0 c in DIMACS: -5279 -5280 5281 -422 5282 0 -5279 -5280 5281 -422 -5283 0 -5279 -5280 5281 -422 5284 0 c -1+1 --> 0 c ( b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ b^{2, 211}_0 ∧ p_422) -> (-b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ -b^{2, 212}_0) c in CNF: c -b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ -p_422 ∨ -b^{2, 212}_2 c -b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ -p_422 ∨ -b^{2, 212}_1 c -b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ -p_422 ∨ -b^{2, 212}_0 c in DIMACS: -5279 5280 -5281 -422 -5282 0 -5279 5280 -5281 -422 -5283 0 -5279 5280 -5281 -422 -5284 0 c 0+1 --> 1 c (-b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ -b^{2, 211}_0 ∧ p_422) -> (-b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ b^{2, 212}_0) c in CNF: c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ -p_422 ∨ -b^{2, 212}_2 c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ -p_422 ∨ -b^{2, 212}_1 c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ -p_422 ∨ b^{2, 212}_0 c in DIMACS: 5279 5280 5281 -422 -5282 0 5279 5280 5281 -422 -5283 0 5279 5280 5281 -422 5284 0 c 1+1 --> 2 c (-b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ b^{2, 211}_0 ∧ p_422) -> (-b^{2, 212}_2 ∧ b^{2, 212}_1 ∧ -b^{2, 212}_0) c in CNF: c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ -p_422 ∨ -b^{2, 212}_2 c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ -p_422 ∨ b^{2, 212}_1 c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ -p_422 ∨ -b^{2, 212}_0 c in DIMACS: 5279 5280 -5281 -422 -5282 0 5279 5280 -5281 -422 5283 0 5279 5280 -5281 -422 -5284 0 c 2+1 --> break c (-b^{2, 211}_2 ∧ b^{2, 211}_1 ∧ -b^{2, 211}_0 ∧ p_422) -> break c in CNF: c b^{2, 211}_2 ∨ -b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ -p_422 ∨ break c in DIMACS: 5279 -5280 5281 -422 1162 0 c 2-1 --> 1 c (-b^{2, 211}_2 ∧ b^{2, 211}_1 ∧ -b^{2, 211}_0 ∧ -p_422) -> (-b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ b^{2, 212}_0) c in CNF: c b^{2, 211}_2 ∨ -b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ p_422 ∨ -b^{2, 212}_2 c b^{2, 211}_2 ∨ -b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ p_422 ∨ -b^{2, 212}_1 c b^{2, 211}_2 ∨ -b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ p_422 ∨ b^{2, 212}_0 c in DIMACS: 5279 -5280 5281 422 -5282 0 5279 -5280 5281 422 -5283 0 5279 -5280 5281 422 5284 0 c 1-1 --> 0 c (-b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ b^{2, 211}_0 ∧ -p_422) -> (-b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ -b^{2, 212}_0) c in CNF: c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ p_422 ∨ -b^{2, 212}_2 c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ p_422 ∨ -b^{2, 212}_1 c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ p_422 ∨ -b^{2, 212}_0 c in DIMACS: 5279 5280 -5281 422 -5282 0 5279 5280 -5281 422 -5283 0 5279 5280 -5281 422 -5284 0 c 0-1 --> -1 c (-b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ -b^{2, 211}_0 ∧ -p_422) -> ( b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ b^{2, 212}_0) c in CNF: c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ p_422 ∨ b^{2, 212}_2 c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ p_422 ∨ -b^{2, 212}_1 c b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ p_422 ∨ b^{2, 212}_0 c in DIMACS: 5279 5280 5281 422 5282 0 5279 5280 5281 422 -5283 0 5279 5280 5281 422 5284 0 c -1-1 --> -2 c ( b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ b^{2, 211}_0 ∧ -p_422) -> ( b^{2, 212}_2 ∧ b^{2, 212}_1 ∧ -b^{2, 212}_0) c in CNF: c -b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ p_422 ∨ b^{2, 212}_2 c -b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ p_422 ∨ b^{2, 212}_1 c -b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ p_422 ∨ -b^{2, 212}_0 c in DIMACS: -5279 5280 -5281 422 5282 0 -5279 5280 -5281 422 5283 0 -5279 5280 -5281 422 -5284 0 c -2-1 --> break c ( b^{2, 211}_2 ∧ b^{2, 211}_1 ∧ -b^{2, 211}_0 ∧ -p_422) -> break c in CNF: c -b^{2, 211}_2 ∨ -b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ p_422 ∨ break c in DIMACS: -5279 -5280 5281 422 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 211}_2 ∧ -b^{2, 211}_1 ∧ -b^{2, 211}_0 ∧ true) c in CNF: c -b^{2, 211}_2 ∨ b^{2, 211}_1 ∨ b^{2, 211}_0 ∨ false c in DIMACS: -5279 5280 5281 0 c 3 does not represent an automaton state. c -(-b^{2, 211}_2 ∧ b^{2, 211}_1 ∧ b^{2, 211}_0 ∧ true) c in CNF: c b^{2, 211}_2 ∨ -b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ false c in DIMACS: 5279 -5280 -5281 0 c -3 does not represent an automaton state. c -( b^{2, 211}_2 ∧ b^{2, 211}_1 ∧ b^{2, 211}_0 ∧ true) c in CNF: c -b^{2, 211}_2 ∨ -b^{2, 211}_1 ∨ -b^{2, 211}_0 ∨ false c in DIMACS: -5279 -5280 -5281 0 c i = 212 c -2+1 --> -1 c ( b^{2, 212}_2 ∧ b^{2, 212}_1 ∧ -b^{2, 212}_0 ∧ p_424) -> ( b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ b^{2, 213}_0) c in CNF: c -b^{2, 212}_2 ∨ -b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ -p_424 ∨ b^{2, 213}_2 c -b^{2, 212}_2 ∨ -b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ -p_424 ∨ -b^{2, 213}_1 c -b^{2, 212}_2 ∨ -b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ -p_424 ∨ b^{2, 213}_0 c in DIMACS: -5282 -5283 5284 -424 5285 0 -5282 -5283 5284 -424 -5286 0 -5282 -5283 5284 -424 5287 0 c -1+1 --> 0 c ( b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ b^{2, 212}_0 ∧ p_424) -> (-b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ -b^{2, 213}_0) c in CNF: c -b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ -p_424 ∨ -b^{2, 213}_2 c -b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ -p_424 ∨ -b^{2, 213}_1 c -b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ -p_424 ∨ -b^{2, 213}_0 c in DIMACS: -5282 5283 -5284 -424 -5285 0 -5282 5283 -5284 -424 -5286 0 -5282 5283 -5284 -424 -5287 0 c 0+1 --> 1 c (-b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ -b^{2, 212}_0 ∧ p_424) -> (-b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ b^{2, 213}_0) c in CNF: c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ -p_424 ∨ -b^{2, 213}_2 c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ -p_424 ∨ -b^{2, 213}_1 c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ -p_424 ∨ b^{2, 213}_0 c in DIMACS: 5282 5283 5284 -424 -5285 0 5282 5283 5284 -424 -5286 0 5282 5283 5284 -424 5287 0 c 1+1 --> 2 c (-b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ b^{2, 212}_0 ∧ p_424) -> (-b^{2, 213}_2 ∧ b^{2, 213}_1 ∧ -b^{2, 213}_0) c in CNF: c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ -p_424 ∨ -b^{2, 213}_2 c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ -p_424 ∨ b^{2, 213}_1 c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ -p_424 ∨ -b^{2, 213}_0 c in DIMACS: 5282 5283 -5284 -424 -5285 0 5282 5283 -5284 -424 5286 0 5282 5283 -5284 -424 -5287 0 c 2+1 --> break c (-b^{2, 212}_2 ∧ b^{2, 212}_1 ∧ -b^{2, 212}_0 ∧ p_424) -> break c in CNF: c b^{2, 212}_2 ∨ -b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ -p_424 ∨ break c in DIMACS: 5282 -5283 5284 -424 1162 0 c 2-1 --> 1 c (-b^{2, 212}_2 ∧ b^{2, 212}_1 ∧ -b^{2, 212}_0 ∧ -p_424) -> (-b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ b^{2, 213}_0) c in CNF: c b^{2, 212}_2 ∨ -b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ p_424 ∨ -b^{2, 213}_2 c b^{2, 212}_2 ∨ -b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ p_424 ∨ -b^{2, 213}_1 c b^{2, 212}_2 ∨ -b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ p_424 ∨ b^{2, 213}_0 c in DIMACS: 5282 -5283 5284 424 -5285 0 5282 -5283 5284 424 -5286 0 5282 -5283 5284 424 5287 0 c 1-1 --> 0 c (-b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ b^{2, 212}_0 ∧ -p_424) -> (-b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ -b^{2, 213}_0) c in CNF: c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ p_424 ∨ -b^{2, 213}_2 c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ p_424 ∨ -b^{2, 213}_1 c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ p_424 ∨ -b^{2, 213}_0 c in DIMACS: 5282 5283 -5284 424 -5285 0 5282 5283 -5284 424 -5286 0 5282 5283 -5284 424 -5287 0 c 0-1 --> -1 c (-b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ -b^{2, 212}_0 ∧ -p_424) -> ( b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ b^{2, 213}_0) c in CNF: c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ p_424 ∨ b^{2, 213}_2 c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ p_424 ∨ -b^{2, 213}_1 c b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ p_424 ∨ b^{2, 213}_0 c in DIMACS: 5282 5283 5284 424 5285 0 5282 5283 5284 424 -5286 0 5282 5283 5284 424 5287 0 c -1-1 --> -2 c ( b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ b^{2, 212}_0 ∧ -p_424) -> ( b^{2, 213}_2 ∧ b^{2, 213}_1 ∧ -b^{2, 213}_0) c in CNF: c -b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ p_424 ∨ b^{2, 213}_2 c -b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ p_424 ∨ b^{2, 213}_1 c -b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ p_424 ∨ -b^{2, 213}_0 c in DIMACS: -5282 5283 -5284 424 5285 0 -5282 5283 -5284 424 5286 0 -5282 5283 -5284 424 -5287 0 c -2-1 --> break c ( b^{2, 212}_2 ∧ b^{2, 212}_1 ∧ -b^{2, 212}_0 ∧ -p_424) -> break c in CNF: c -b^{2, 212}_2 ∨ -b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ p_424 ∨ break c in DIMACS: -5282 -5283 5284 424 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 212}_2 ∧ -b^{2, 212}_1 ∧ -b^{2, 212}_0 ∧ true) c in CNF: c -b^{2, 212}_2 ∨ b^{2, 212}_1 ∨ b^{2, 212}_0 ∨ false c in DIMACS: -5282 5283 5284 0 c 3 does not represent an automaton state. c -(-b^{2, 212}_2 ∧ b^{2, 212}_1 ∧ b^{2, 212}_0 ∧ true) c in CNF: c b^{2, 212}_2 ∨ -b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ false c in DIMACS: 5282 -5283 -5284 0 c -3 does not represent an automaton state. c -( b^{2, 212}_2 ∧ b^{2, 212}_1 ∧ b^{2, 212}_0 ∧ true) c in CNF: c -b^{2, 212}_2 ∨ -b^{2, 212}_1 ∨ -b^{2, 212}_0 ∨ false c in DIMACS: -5282 -5283 -5284 0 c i = 213 c -2+1 --> -1 c ( b^{2, 213}_2 ∧ b^{2, 213}_1 ∧ -b^{2, 213}_0 ∧ p_426) -> ( b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ b^{2, 214}_0) c in CNF: c -b^{2, 213}_2 ∨ -b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ -p_426 ∨ b^{2, 214}_2 c -b^{2, 213}_2 ∨ -b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ -p_426 ∨ -b^{2, 214}_1 c -b^{2, 213}_2 ∨ -b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ -p_426 ∨ b^{2, 214}_0 c in DIMACS: -5285 -5286 5287 -426 5288 0 -5285 -5286 5287 -426 -5289 0 -5285 -5286 5287 -426 5290 0 c -1+1 --> 0 c ( b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ b^{2, 213}_0 ∧ p_426) -> (-b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ -b^{2, 214}_0) c in CNF: c -b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ -p_426 ∨ -b^{2, 214}_2 c -b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ -p_426 ∨ -b^{2, 214}_1 c -b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ -p_426 ∨ -b^{2, 214}_0 c in DIMACS: -5285 5286 -5287 -426 -5288 0 -5285 5286 -5287 -426 -5289 0 -5285 5286 -5287 -426 -5290 0 c 0+1 --> 1 c (-b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ -b^{2, 213}_0 ∧ p_426) -> (-b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ b^{2, 214}_0) c in CNF: c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ -p_426 ∨ -b^{2, 214}_2 c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ -p_426 ∨ -b^{2, 214}_1 c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ -p_426 ∨ b^{2, 214}_0 c in DIMACS: 5285 5286 5287 -426 -5288 0 5285 5286 5287 -426 -5289 0 5285 5286 5287 -426 5290 0 c 1+1 --> 2 c (-b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ b^{2, 213}_0 ∧ p_426) -> (-b^{2, 214}_2 ∧ b^{2, 214}_1 ∧ -b^{2, 214}_0) c in CNF: c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ -p_426 ∨ -b^{2, 214}_2 c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ -p_426 ∨ b^{2, 214}_1 c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ -p_426 ∨ -b^{2, 214}_0 c in DIMACS: 5285 5286 -5287 -426 -5288 0 5285 5286 -5287 -426 5289 0 5285 5286 -5287 -426 -5290 0 c 2+1 --> break c (-b^{2, 213}_2 ∧ b^{2, 213}_1 ∧ -b^{2, 213}_0 ∧ p_426) -> break c in CNF: c b^{2, 213}_2 ∨ -b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ -p_426 ∨ break c in DIMACS: 5285 -5286 5287 -426 1162 0 c 2-1 --> 1 c (-b^{2, 213}_2 ∧ b^{2, 213}_1 ∧ -b^{2, 213}_0 ∧ -p_426) -> (-b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ b^{2, 214}_0) c in CNF: c b^{2, 213}_2 ∨ -b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ p_426 ∨ -b^{2, 214}_2 c b^{2, 213}_2 ∨ -b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ p_426 ∨ -b^{2, 214}_1 c b^{2, 213}_2 ∨ -b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ p_426 ∨ b^{2, 214}_0 c in DIMACS: 5285 -5286 5287 426 -5288 0 5285 -5286 5287 426 -5289 0 5285 -5286 5287 426 5290 0 c 1-1 --> 0 c (-b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ b^{2, 213}_0 ∧ -p_426) -> (-b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ -b^{2, 214}_0) c in CNF: c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ p_426 ∨ -b^{2, 214}_2 c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ p_426 ∨ -b^{2, 214}_1 c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ p_426 ∨ -b^{2, 214}_0 c in DIMACS: 5285 5286 -5287 426 -5288 0 5285 5286 -5287 426 -5289 0 5285 5286 -5287 426 -5290 0 c 0-1 --> -1 c (-b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ -b^{2, 213}_0 ∧ -p_426) -> ( b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ b^{2, 214}_0) c in CNF: c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ p_426 ∨ b^{2, 214}_2 c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ p_426 ∨ -b^{2, 214}_1 c b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ p_426 ∨ b^{2, 214}_0 c in DIMACS: 5285 5286 5287 426 5288 0 5285 5286 5287 426 -5289 0 5285 5286 5287 426 5290 0 c -1-1 --> -2 c ( b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ b^{2, 213}_0 ∧ -p_426) -> ( b^{2, 214}_2 ∧ b^{2, 214}_1 ∧ -b^{2, 214}_0) c in CNF: c -b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ p_426 ∨ b^{2, 214}_2 c -b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ p_426 ∨ b^{2, 214}_1 c -b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ p_426 ∨ -b^{2, 214}_0 c in DIMACS: -5285 5286 -5287 426 5288 0 -5285 5286 -5287 426 5289 0 -5285 5286 -5287 426 -5290 0 c -2-1 --> break c ( b^{2, 213}_2 ∧ b^{2, 213}_1 ∧ -b^{2, 213}_0 ∧ -p_426) -> break c in CNF: c -b^{2, 213}_2 ∨ -b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ p_426 ∨ break c in DIMACS: -5285 -5286 5287 426 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 213}_2 ∧ -b^{2, 213}_1 ∧ -b^{2, 213}_0 ∧ true) c in CNF: c -b^{2, 213}_2 ∨ b^{2, 213}_1 ∨ b^{2, 213}_0 ∨ false c in DIMACS: -5285 5286 5287 0 c 3 does not represent an automaton state. c -(-b^{2, 213}_2 ∧ b^{2, 213}_1 ∧ b^{2, 213}_0 ∧ true) c in CNF: c b^{2, 213}_2 ∨ -b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ false c in DIMACS: 5285 -5286 -5287 0 c -3 does not represent an automaton state. c -( b^{2, 213}_2 ∧ b^{2, 213}_1 ∧ b^{2, 213}_0 ∧ true) c in CNF: c -b^{2, 213}_2 ∨ -b^{2, 213}_1 ∨ -b^{2, 213}_0 ∨ false c in DIMACS: -5285 -5286 -5287 0 c i = 214 c -2+1 --> -1 c ( b^{2, 214}_2 ∧ b^{2, 214}_1 ∧ -b^{2, 214}_0 ∧ p_428) -> ( b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ b^{2, 215}_0) c in CNF: c -b^{2, 214}_2 ∨ -b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ -p_428 ∨ b^{2, 215}_2 c -b^{2, 214}_2 ∨ -b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ -p_428 ∨ -b^{2, 215}_1 c -b^{2, 214}_2 ∨ -b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ -p_428 ∨ b^{2, 215}_0 c in DIMACS: -5288 -5289 5290 -428 5291 0 -5288 -5289 5290 -428 -5292 0 -5288 -5289 5290 -428 5293 0 c -1+1 --> 0 c ( b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ b^{2, 214}_0 ∧ p_428) -> (-b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ -b^{2, 215}_0) c in CNF: c -b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ -p_428 ∨ -b^{2, 215}_2 c -b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ -p_428 ∨ -b^{2, 215}_1 c -b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ -p_428 ∨ -b^{2, 215}_0 c in DIMACS: -5288 5289 -5290 -428 -5291 0 -5288 5289 -5290 -428 -5292 0 -5288 5289 -5290 -428 -5293 0 c 0+1 --> 1 c (-b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ -b^{2, 214}_0 ∧ p_428) -> (-b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ b^{2, 215}_0) c in CNF: c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ -p_428 ∨ -b^{2, 215}_2 c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ -p_428 ∨ -b^{2, 215}_1 c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ -p_428 ∨ b^{2, 215}_0 c in DIMACS: 5288 5289 5290 -428 -5291 0 5288 5289 5290 -428 -5292 0 5288 5289 5290 -428 5293 0 c 1+1 --> 2 c (-b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ b^{2, 214}_0 ∧ p_428) -> (-b^{2, 215}_2 ∧ b^{2, 215}_1 ∧ -b^{2, 215}_0) c in CNF: c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ -p_428 ∨ -b^{2, 215}_2 c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ -p_428 ∨ b^{2, 215}_1 c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ -p_428 ∨ -b^{2, 215}_0 c in DIMACS: 5288 5289 -5290 -428 -5291 0 5288 5289 -5290 -428 5292 0 5288 5289 -5290 -428 -5293 0 c 2+1 --> break c (-b^{2, 214}_2 ∧ b^{2, 214}_1 ∧ -b^{2, 214}_0 ∧ p_428) -> break c in CNF: c b^{2, 214}_2 ∨ -b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ -p_428 ∨ break c in DIMACS: 5288 -5289 5290 -428 1162 0 c 2-1 --> 1 c (-b^{2, 214}_2 ∧ b^{2, 214}_1 ∧ -b^{2, 214}_0 ∧ -p_428) -> (-b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ b^{2, 215}_0) c in CNF: c b^{2, 214}_2 ∨ -b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ p_428 ∨ -b^{2, 215}_2 c b^{2, 214}_2 ∨ -b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ p_428 ∨ -b^{2, 215}_1 c b^{2, 214}_2 ∨ -b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ p_428 ∨ b^{2, 215}_0 c in DIMACS: 5288 -5289 5290 428 -5291 0 5288 -5289 5290 428 -5292 0 5288 -5289 5290 428 5293 0 c 1-1 --> 0 c (-b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ b^{2, 214}_0 ∧ -p_428) -> (-b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ -b^{2, 215}_0) c in CNF: c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ p_428 ∨ -b^{2, 215}_2 c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ p_428 ∨ -b^{2, 215}_1 c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ p_428 ∨ -b^{2, 215}_0 c in DIMACS: 5288 5289 -5290 428 -5291 0 5288 5289 -5290 428 -5292 0 5288 5289 -5290 428 -5293 0 c 0-1 --> -1 c (-b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ -b^{2, 214}_0 ∧ -p_428) -> ( b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ b^{2, 215}_0) c in CNF: c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ p_428 ∨ b^{2, 215}_2 c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ p_428 ∨ -b^{2, 215}_1 c b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ p_428 ∨ b^{2, 215}_0 c in DIMACS: 5288 5289 5290 428 5291 0 5288 5289 5290 428 -5292 0 5288 5289 5290 428 5293 0 c -1-1 --> -2 c ( b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ b^{2, 214}_0 ∧ -p_428) -> ( b^{2, 215}_2 ∧ b^{2, 215}_1 ∧ -b^{2, 215}_0) c in CNF: c -b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ p_428 ∨ b^{2, 215}_2 c -b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ p_428 ∨ b^{2, 215}_1 c -b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ p_428 ∨ -b^{2, 215}_0 c in DIMACS: -5288 5289 -5290 428 5291 0 -5288 5289 -5290 428 5292 0 -5288 5289 -5290 428 -5293 0 c -2-1 --> break c ( b^{2, 214}_2 ∧ b^{2, 214}_1 ∧ -b^{2, 214}_0 ∧ -p_428) -> break c in CNF: c -b^{2, 214}_2 ∨ -b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ p_428 ∨ break c in DIMACS: -5288 -5289 5290 428 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 214}_2 ∧ -b^{2, 214}_1 ∧ -b^{2, 214}_0 ∧ true) c in CNF: c -b^{2, 214}_2 ∨ b^{2, 214}_1 ∨ b^{2, 214}_0 ∨ false c in DIMACS: -5288 5289 5290 0 c 3 does not represent an automaton state. c -(-b^{2, 214}_2 ∧ b^{2, 214}_1 ∧ b^{2, 214}_0 ∧ true) c in CNF: c b^{2, 214}_2 ∨ -b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ false c in DIMACS: 5288 -5289 -5290 0 c -3 does not represent an automaton state. c -( b^{2, 214}_2 ∧ b^{2, 214}_1 ∧ b^{2, 214}_0 ∧ true) c in CNF: c -b^{2, 214}_2 ∨ -b^{2, 214}_1 ∨ -b^{2, 214}_0 ∨ false c in DIMACS: -5288 -5289 -5290 0 c i = 215 c -2+1 --> -1 c ( b^{2, 215}_2 ∧ b^{2, 215}_1 ∧ -b^{2, 215}_0 ∧ p_430) -> ( b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ b^{2, 216}_0) c in CNF: c -b^{2, 215}_2 ∨ -b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ -p_430 ∨ b^{2, 216}_2 c -b^{2, 215}_2 ∨ -b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ -p_430 ∨ -b^{2, 216}_1 c -b^{2, 215}_2 ∨ -b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ -p_430 ∨ b^{2, 216}_0 c in DIMACS: -5291 -5292 5293 -430 5294 0 -5291 -5292 5293 -430 -5295 0 -5291 -5292 5293 -430 5296 0 c -1+1 --> 0 c ( b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ b^{2, 215}_0 ∧ p_430) -> (-b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ -b^{2, 216}_0) c in CNF: c -b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ -p_430 ∨ -b^{2, 216}_2 c -b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ -p_430 ∨ -b^{2, 216}_1 c -b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ -p_430 ∨ -b^{2, 216}_0 c in DIMACS: -5291 5292 -5293 -430 -5294 0 -5291 5292 -5293 -430 -5295 0 -5291 5292 -5293 -430 -5296 0 c 0+1 --> 1 c (-b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ -b^{2, 215}_0 ∧ p_430) -> (-b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ b^{2, 216}_0) c in CNF: c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ -p_430 ∨ -b^{2, 216}_2 c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ -p_430 ∨ -b^{2, 216}_1 c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ -p_430 ∨ b^{2, 216}_0 c in DIMACS: 5291 5292 5293 -430 -5294 0 5291 5292 5293 -430 -5295 0 5291 5292 5293 -430 5296 0 c 1+1 --> 2 c (-b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ b^{2, 215}_0 ∧ p_430) -> (-b^{2, 216}_2 ∧ b^{2, 216}_1 ∧ -b^{2, 216}_0) c in CNF: c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ -p_430 ∨ -b^{2, 216}_2 c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ -p_430 ∨ b^{2, 216}_1 c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ -p_430 ∨ -b^{2, 216}_0 c in DIMACS: 5291 5292 -5293 -430 -5294 0 5291 5292 -5293 -430 5295 0 5291 5292 -5293 -430 -5296 0 c 2+1 --> break c (-b^{2, 215}_2 ∧ b^{2, 215}_1 ∧ -b^{2, 215}_0 ∧ p_430) -> break c in CNF: c b^{2, 215}_2 ∨ -b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ -p_430 ∨ break c in DIMACS: 5291 -5292 5293 -430 1162 0 c 2-1 --> 1 c (-b^{2, 215}_2 ∧ b^{2, 215}_1 ∧ -b^{2, 215}_0 ∧ -p_430) -> (-b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ b^{2, 216}_0) c in CNF: c b^{2, 215}_2 ∨ -b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ p_430 ∨ -b^{2, 216}_2 c b^{2, 215}_2 ∨ -b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ p_430 ∨ -b^{2, 216}_1 c b^{2, 215}_2 ∨ -b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ p_430 ∨ b^{2, 216}_0 c in DIMACS: 5291 -5292 5293 430 -5294 0 5291 -5292 5293 430 -5295 0 5291 -5292 5293 430 5296 0 c 1-1 --> 0 c (-b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ b^{2, 215}_0 ∧ -p_430) -> (-b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ -b^{2, 216}_0) c in CNF: c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ p_430 ∨ -b^{2, 216}_2 c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ p_430 ∨ -b^{2, 216}_1 c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ p_430 ∨ -b^{2, 216}_0 c in DIMACS: 5291 5292 -5293 430 -5294 0 5291 5292 -5293 430 -5295 0 5291 5292 -5293 430 -5296 0 c 0-1 --> -1 c (-b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ -b^{2, 215}_0 ∧ -p_430) -> ( b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ b^{2, 216}_0) c in CNF: c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ p_430 ∨ b^{2, 216}_2 c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ p_430 ∨ -b^{2, 216}_1 c b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ p_430 ∨ b^{2, 216}_0 c in DIMACS: 5291 5292 5293 430 5294 0 5291 5292 5293 430 -5295 0 5291 5292 5293 430 5296 0 c -1-1 --> -2 c ( b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ b^{2, 215}_0 ∧ -p_430) -> ( b^{2, 216}_2 ∧ b^{2, 216}_1 ∧ -b^{2, 216}_0) c in CNF: c -b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ p_430 ∨ b^{2, 216}_2 c -b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ p_430 ∨ b^{2, 216}_1 c -b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ p_430 ∨ -b^{2, 216}_0 c in DIMACS: -5291 5292 -5293 430 5294 0 -5291 5292 -5293 430 5295 0 -5291 5292 -5293 430 -5296 0 c -2-1 --> break c ( b^{2, 215}_2 ∧ b^{2, 215}_1 ∧ -b^{2, 215}_0 ∧ -p_430) -> break c in CNF: c -b^{2, 215}_2 ∨ -b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ p_430 ∨ break c in DIMACS: -5291 -5292 5293 430 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 215}_2 ∧ -b^{2, 215}_1 ∧ -b^{2, 215}_0 ∧ true) c in CNF: c -b^{2, 215}_2 ∨ b^{2, 215}_1 ∨ b^{2, 215}_0 ∨ false c in DIMACS: -5291 5292 5293 0 c 3 does not represent an automaton state. c -(-b^{2, 215}_2 ∧ b^{2, 215}_1 ∧ b^{2, 215}_0 ∧ true) c in CNF: c b^{2, 215}_2 ∨ -b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ false c in DIMACS: 5291 -5292 -5293 0 c -3 does not represent an automaton state. c -( b^{2, 215}_2 ∧ b^{2, 215}_1 ∧ b^{2, 215}_0 ∧ true) c in CNF: c -b^{2, 215}_2 ∨ -b^{2, 215}_1 ∨ -b^{2, 215}_0 ∨ false c in DIMACS: -5291 -5292 -5293 0 c i = 216 c -2+1 --> -1 c ( b^{2, 216}_2 ∧ b^{2, 216}_1 ∧ -b^{2, 216}_0 ∧ p_432) -> ( b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ b^{2, 217}_0) c in CNF: c -b^{2, 216}_2 ∨ -b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ -p_432 ∨ b^{2, 217}_2 c -b^{2, 216}_2 ∨ -b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ -p_432 ∨ -b^{2, 217}_1 c -b^{2, 216}_2 ∨ -b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ -p_432 ∨ b^{2, 217}_0 c in DIMACS: -5294 -5295 5296 -432 5297 0 -5294 -5295 5296 -432 -5298 0 -5294 -5295 5296 -432 5299 0 c -1+1 --> 0 c ( b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ b^{2, 216}_0 ∧ p_432) -> (-b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ -b^{2, 217}_0) c in CNF: c -b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ -p_432 ∨ -b^{2, 217}_2 c -b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ -p_432 ∨ -b^{2, 217}_1 c -b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ -p_432 ∨ -b^{2, 217}_0 c in DIMACS: -5294 5295 -5296 -432 -5297 0 -5294 5295 -5296 -432 -5298 0 -5294 5295 -5296 -432 -5299 0 c 0+1 --> 1 c (-b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ -b^{2, 216}_0 ∧ p_432) -> (-b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ b^{2, 217}_0) c in CNF: c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ -p_432 ∨ -b^{2, 217}_2 c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ -p_432 ∨ -b^{2, 217}_1 c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ -p_432 ∨ b^{2, 217}_0 c in DIMACS: 5294 5295 5296 -432 -5297 0 5294 5295 5296 -432 -5298 0 5294 5295 5296 -432 5299 0 c 1+1 --> 2 c (-b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ b^{2, 216}_0 ∧ p_432) -> (-b^{2, 217}_2 ∧ b^{2, 217}_1 ∧ -b^{2, 217}_0) c in CNF: c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ -p_432 ∨ -b^{2, 217}_2 c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ -p_432 ∨ b^{2, 217}_1 c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ -p_432 ∨ -b^{2, 217}_0 c in DIMACS: 5294 5295 -5296 -432 -5297 0 5294 5295 -5296 -432 5298 0 5294 5295 -5296 -432 -5299 0 c 2+1 --> break c (-b^{2, 216}_2 ∧ b^{2, 216}_1 ∧ -b^{2, 216}_0 ∧ p_432) -> break c in CNF: c b^{2, 216}_2 ∨ -b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ -p_432 ∨ break c in DIMACS: 5294 -5295 5296 -432 1162 0 c 2-1 --> 1 c (-b^{2, 216}_2 ∧ b^{2, 216}_1 ∧ -b^{2, 216}_0 ∧ -p_432) -> (-b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ b^{2, 217}_0) c in CNF: c b^{2, 216}_2 ∨ -b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ p_432 ∨ -b^{2, 217}_2 c b^{2, 216}_2 ∨ -b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ p_432 ∨ -b^{2, 217}_1 c b^{2, 216}_2 ∨ -b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ p_432 ∨ b^{2, 217}_0 c in DIMACS: 5294 -5295 5296 432 -5297 0 5294 -5295 5296 432 -5298 0 5294 -5295 5296 432 5299 0 c 1-1 --> 0 c (-b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ b^{2, 216}_0 ∧ -p_432) -> (-b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ -b^{2, 217}_0) c in CNF: c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ p_432 ∨ -b^{2, 217}_2 c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ p_432 ∨ -b^{2, 217}_1 c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ p_432 ∨ -b^{2, 217}_0 c in DIMACS: 5294 5295 -5296 432 -5297 0 5294 5295 -5296 432 -5298 0 5294 5295 -5296 432 -5299 0 c 0-1 --> -1 c (-b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ -b^{2, 216}_0 ∧ -p_432) -> ( b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ b^{2, 217}_0) c in CNF: c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ p_432 ∨ b^{2, 217}_2 c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ p_432 ∨ -b^{2, 217}_1 c b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ p_432 ∨ b^{2, 217}_0 c in DIMACS: 5294 5295 5296 432 5297 0 5294 5295 5296 432 -5298 0 5294 5295 5296 432 5299 0 c -1-1 --> -2 c ( b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ b^{2, 216}_0 ∧ -p_432) -> ( b^{2, 217}_2 ∧ b^{2, 217}_1 ∧ -b^{2, 217}_0) c in CNF: c -b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ p_432 ∨ b^{2, 217}_2 c -b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ p_432 ∨ b^{2, 217}_1 c -b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ p_432 ∨ -b^{2, 217}_0 c in DIMACS: -5294 5295 -5296 432 5297 0 -5294 5295 -5296 432 5298 0 -5294 5295 -5296 432 -5299 0 c -2-1 --> break c ( b^{2, 216}_2 ∧ b^{2, 216}_1 ∧ -b^{2, 216}_0 ∧ -p_432) -> break c in CNF: c -b^{2, 216}_2 ∨ -b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ p_432 ∨ break c in DIMACS: -5294 -5295 5296 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 216}_2 ∧ -b^{2, 216}_1 ∧ -b^{2, 216}_0 ∧ true) c in CNF: c -b^{2, 216}_2 ∨ b^{2, 216}_1 ∨ b^{2, 216}_0 ∨ false c in DIMACS: -5294 5295 5296 0 c 3 does not represent an automaton state. c -(-b^{2, 216}_2 ∧ b^{2, 216}_1 ∧ b^{2, 216}_0 ∧ true) c in CNF: c b^{2, 216}_2 ∨ -b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ false c in DIMACS: 5294 -5295 -5296 0 c -3 does not represent an automaton state. c -( b^{2, 216}_2 ∧ b^{2, 216}_1 ∧ b^{2, 216}_0 ∧ true) c in CNF: c -b^{2, 216}_2 ∨ -b^{2, 216}_1 ∨ -b^{2, 216}_0 ∨ false c in DIMACS: -5294 -5295 -5296 0 c i = 217 c -2+1 --> -1 c ( b^{2, 217}_2 ∧ b^{2, 217}_1 ∧ -b^{2, 217}_0 ∧ p_434) -> ( b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ b^{2, 218}_0) c in CNF: c -b^{2, 217}_2 ∨ -b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ -p_434 ∨ b^{2, 218}_2 c -b^{2, 217}_2 ∨ -b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ -p_434 ∨ -b^{2, 218}_1 c -b^{2, 217}_2 ∨ -b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ -p_434 ∨ b^{2, 218}_0 c in DIMACS: -5297 -5298 5299 -434 5300 0 -5297 -5298 5299 -434 -5301 0 -5297 -5298 5299 -434 5302 0 c -1+1 --> 0 c ( b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ b^{2, 217}_0 ∧ p_434) -> (-b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ -b^{2, 218}_0) c in CNF: c -b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ -p_434 ∨ -b^{2, 218}_2 c -b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ -p_434 ∨ -b^{2, 218}_1 c -b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ -p_434 ∨ -b^{2, 218}_0 c in DIMACS: -5297 5298 -5299 -434 -5300 0 -5297 5298 -5299 -434 -5301 0 -5297 5298 -5299 -434 -5302 0 c 0+1 --> 1 c (-b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ -b^{2, 217}_0 ∧ p_434) -> (-b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ b^{2, 218}_0) c in CNF: c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ -p_434 ∨ -b^{2, 218}_2 c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ -p_434 ∨ -b^{2, 218}_1 c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ -p_434 ∨ b^{2, 218}_0 c in DIMACS: 5297 5298 5299 -434 -5300 0 5297 5298 5299 -434 -5301 0 5297 5298 5299 -434 5302 0 c 1+1 --> 2 c (-b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ b^{2, 217}_0 ∧ p_434) -> (-b^{2, 218}_2 ∧ b^{2, 218}_1 ∧ -b^{2, 218}_0) c in CNF: c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ -p_434 ∨ -b^{2, 218}_2 c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ -p_434 ∨ b^{2, 218}_1 c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ -p_434 ∨ -b^{2, 218}_0 c in DIMACS: 5297 5298 -5299 -434 -5300 0 5297 5298 -5299 -434 5301 0 5297 5298 -5299 -434 -5302 0 c 2+1 --> break c (-b^{2, 217}_2 ∧ b^{2, 217}_1 ∧ -b^{2, 217}_0 ∧ p_434) -> break c in CNF: c b^{2, 217}_2 ∨ -b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ -p_434 ∨ break c in DIMACS: 5297 -5298 5299 -434 1162 0 c 2-1 --> 1 c (-b^{2, 217}_2 ∧ b^{2, 217}_1 ∧ -b^{2, 217}_0 ∧ -p_434) -> (-b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ b^{2, 218}_0) c in CNF: c b^{2, 217}_2 ∨ -b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ p_434 ∨ -b^{2, 218}_2 c b^{2, 217}_2 ∨ -b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ p_434 ∨ -b^{2, 218}_1 c b^{2, 217}_2 ∨ -b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ p_434 ∨ b^{2, 218}_0 c in DIMACS: 5297 -5298 5299 434 -5300 0 5297 -5298 5299 434 -5301 0 5297 -5298 5299 434 5302 0 c 1-1 --> 0 c (-b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ b^{2, 217}_0 ∧ -p_434) -> (-b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ -b^{2, 218}_0) c in CNF: c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ p_434 ∨ -b^{2, 218}_2 c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ p_434 ∨ -b^{2, 218}_1 c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ p_434 ∨ -b^{2, 218}_0 c in DIMACS: 5297 5298 -5299 434 -5300 0 5297 5298 -5299 434 -5301 0 5297 5298 -5299 434 -5302 0 c 0-1 --> -1 c (-b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ -b^{2, 217}_0 ∧ -p_434) -> ( b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ b^{2, 218}_0) c in CNF: c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ p_434 ∨ b^{2, 218}_2 c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ p_434 ∨ -b^{2, 218}_1 c b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ p_434 ∨ b^{2, 218}_0 c in DIMACS: 5297 5298 5299 434 5300 0 5297 5298 5299 434 -5301 0 5297 5298 5299 434 5302 0 c -1-1 --> -2 c ( b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ b^{2, 217}_0 ∧ -p_434) -> ( b^{2, 218}_2 ∧ b^{2, 218}_1 ∧ -b^{2, 218}_0) c in CNF: c -b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ p_434 ∨ b^{2, 218}_2 c -b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ p_434 ∨ b^{2, 218}_1 c -b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ p_434 ∨ -b^{2, 218}_0 c in DIMACS: -5297 5298 -5299 434 5300 0 -5297 5298 -5299 434 5301 0 -5297 5298 -5299 434 -5302 0 c -2-1 --> break c ( b^{2, 217}_2 ∧ b^{2, 217}_1 ∧ -b^{2, 217}_0 ∧ -p_434) -> break c in CNF: c -b^{2, 217}_2 ∨ -b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ p_434 ∨ break c in DIMACS: -5297 -5298 5299 434 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 217}_2 ∧ -b^{2, 217}_1 ∧ -b^{2, 217}_0 ∧ true) c in CNF: c -b^{2, 217}_2 ∨ b^{2, 217}_1 ∨ b^{2, 217}_0 ∨ false c in DIMACS: -5297 5298 5299 0 c 3 does not represent an automaton state. c -(-b^{2, 217}_2 ∧ b^{2, 217}_1 ∧ b^{2, 217}_0 ∧ true) c in CNF: c b^{2, 217}_2 ∨ -b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ false c in DIMACS: 5297 -5298 -5299 0 c -3 does not represent an automaton state. c -( b^{2, 217}_2 ∧ b^{2, 217}_1 ∧ b^{2, 217}_0 ∧ true) c in CNF: c -b^{2, 217}_2 ∨ -b^{2, 217}_1 ∨ -b^{2, 217}_0 ∨ false c in DIMACS: -5297 -5298 -5299 0 c i = 218 c -2+1 --> -1 c ( b^{2, 218}_2 ∧ b^{2, 218}_1 ∧ -b^{2, 218}_0 ∧ p_436) -> ( b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ b^{2, 219}_0) c in CNF: c -b^{2, 218}_2 ∨ -b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ -p_436 ∨ b^{2, 219}_2 c -b^{2, 218}_2 ∨ -b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ -p_436 ∨ -b^{2, 219}_1 c -b^{2, 218}_2 ∨ -b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ -p_436 ∨ b^{2, 219}_0 c in DIMACS: -5300 -5301 5302 -436 5303 0 -5300 -5301 5302 -436 -5304 0 -5300 -5301 5302 -436 5305 0 c -1+1 --> 0 c ( b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ b^{2, 218}_0 ∧ p_436) -> (-b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ -b^{2, 219}_0) c in CNF: c -b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ -p_436 ∨ -b^{2, 219}_2 c -b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ -p_436 ∨ -b^{2, 219}_1 c -b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ -p_436 ∨ -b^{2, 219}_0 c in DIMACS: -5300 5301 -5302 -436 -5303 0 -5300 5301 -5302 -436 -5304 0 -5300 5301 -5302 -436 -5305 0 c 0+1 --> 1 c (-b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ -b^{2, 218}_0 ∧ p_436) -> (-b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ b^{2, 219}_0) c in CNF: c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ -p_436 ∨ -b^{2, 219}_2 c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ -p_436 ∨ -b^{2, 219}_1 c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ -p_436 ∨ b^{2, 219}_0 c in DIMACS: 5300 5301 5302 -436 -5303 0 5300 5301 5302 -436 -5304 0 5300 5301 5302 -436 5305 0 c 1+1 --> 2 c (-b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ b^{2, 218}_0 ∧ p_436) -> (-b^{2, 219}_2 ∧ b^{2, 219}_1 ∧ -b^{2, 219}_0) c in CNF: c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ -p_436 ∨ -b^{2, 219}_2 c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ -p_436 ∨ b^{2, 219}_1 c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ -p_436 ∨ -b^{2, 219}_0 c in DIMACS: 5300 5301 -5302 -436 -5303 0 5300 5301 -5302 -436 5304 0 5300 5301 -5302 -436 -5305 0 c 2+1 --> break c (-b^{2, 218}_2 ∧ b^{2, 218}_1 ∧ -b^{2, 218}_0 ∧ p_436) -> break c in CNF: c b^{2, 218}_2 ∨ -b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ -p_436 ∨ break c in DIMACS: 5300 -5301 5302 -436 1162 0 c 2-1 --> 1 c (-b^{2, 218}_2 ∧ b^{2, 218}_1 ∧ -b^{2, 218}_0 ∧ -p_436) -> (-b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ b^{2, 219}_0) c in CNF: c b^{2, 218}_2 ∨ -b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ p_436 ∨ -b^{2, 219}_2 c b^{2, 218}_2 ∨ -b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ p_436 ∨ -b^{2, 219}_1 c b^{2, 218}_2 ∨ -b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ p_436 ∨ b^{2, 219}_0 c in DIMACS: 5300 -5301 5302 436 -5303 0 5300 -5301 5302 436 -5304 0 5300 -5301 5302 436 5305 0 c 1-1 --> 0 c (-b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ b^{2, 218}_0 ∧ -p_436) -> (-b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ -b^{2, 219}_0) c in CNF: c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ p_436 ∨ -b^{2, 219}_2 c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ p_436 ∨ -b^{2, 219}_1 c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ p_436 ∨ -b^{2, 219}_0 c in DIMACS: 5300 5301 -5302 436 -5303 0 5300 5301 -5302 436 -5304 0 5300 5301 -5302 436 -5305 0 c 0-1 --> -1 c (-b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ -b^{2, 218}_0 ∧ -p_436) -> ( b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ b^{2, 219}_0) c in CNF: c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ p_436 ∨ b^{2, 219}_2 c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ p_436 ∨ -b^{2, 219}_1 c b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ p_436 ∨ b^{2, 219}_0 c in DIMACS: 5300 5301 5302 436 5303 0 5300 5301 5302 436 -5304 0 5300 5301 5302 436 5305 0 c -1-1 --> -2 c ( b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ b^{2, 218}_0 ∧ -p_436) -> ( b^{2, 219}_2 ∧ b^{2, 219}_1 ∧ -b^{2, 219}_0) c in CNF: c -b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ p_436 ∨ b^{2, 219}_2 c -b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ p_436 ∨ b^{2, 219}_1 c -b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ p_436 ∨ -b^{2, 219}_0 c in DIMACS: -5300 5301 -5302 436 5303 0 -5300 5301 -5302 436 5304 0 -5300 5301 -5302 436 -5305 0 c -2-1 --> break c ( b^{2, 218}_2 ∧ b^{2, 218}_1 ∧ -b^{2, 218}_0 ∧ -p_436) -> break c in CNF: c -b^{2, 218}_2 ∨ -b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ p_436 ∨ break c in DIMACS: -5300 -5301 5302 436 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 218}_2 ∧ -b^{2, 218}_1 ∧ -b^{2, 218}_0 ∧ true) c in CNF: c -b^{2, 218}_2 ∨ b^{2, 218}_1 ∨ b^{2, 218}_0 ∨ false c in DIMACS: -5300 5301 5302 0 c 3 does not represent an automaton state. c -(-b^{2, 218}_2 ∧ b^{2, 218}_1 ∧ b^{2, 218}_0 ∧ true) c in CNF: c b^{2, 218}_2 ∨ -b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ false c in DIMACS: 5300 -5301 -5302 0 c -3 does not represent an automaton state. c -( b^{2, 218}_2 ∧ b^{2, 218}_1 ∧ b^{2, 218}_0 ∧ true) c in CNF: c -b^{2, 218}_2 ∨ -b^{2, 218}_1 ∨ -b^{2, 218}_0 ∨ false c in DIMACS: -5300 -5301 -5302 0 c i = 219 c -2+1 --> -1 c ( b^{2, 219}_2 ∧ b^{2, 219}_1 ∧ -b^{2, 219}_0 ∧ p_438) -> ( b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ b^{2, 220}_0) c in CNF: c -b^{2, 219}_2 ∨ -b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ -p_438 ∨ b^{2, 220}_2 c -b^{2, 219}_2 ∨ -b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ -p_438 ∨ -b^{2, 220}_1 c -b^{2, 219}_2 ∨ -b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ -p_438 ∨ b^{2, 220}_0 c in DIMACS: -5303 -5304 5305 -438 5306 0 -5303 -5304 5305 -438 -5307 0 -5303 -5304 5305 -438 5308 0 c -1+1 --> 0 c ( b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ b^{2, 219}_0 ∧ p_438) -> (-b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ -b^{2, 220}_0) c in CNF: c -b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ -p_438 ∨ -b^{2, 220}_2 c -b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ -p_438 ∨ -b^{2, 220}_1 c -b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ -p_438 ∨ -b^{2, 220}_0 c in DIMACS: -5303 5304 -5305 -438 -5306 0 -5303 5304 -5305 -438 -5307 0 -5303 5304 -5305 -438 -5308 0 c 0+1 --> 1 c (-b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ -b^{2, 219}_0 ∧ p_438) -> (-b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ b^{2, 220}_0) c in CNF: c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ -p_438 ∨ -b^{2, 220}_2 c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ -p_438 ∨ -b^{2, 220}_1 c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ -p_438 ∨ b^{2, 220}_0 c in DIMACS: 5303 5304 5305 -438 -5306 0 5303 5304 5305 -438 -5307 0 5303 5304 5305 -438 5308 0 c 1+1 --> 2 c (-b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ b^{2, 219}_0 ∧ p_438) -> (-b^{2, 220}_2 ∧ b^{2, 220}_1 ∧ -b^{2, 220}_0) c in CNF: c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ -p_438 ∨ -b^{2, 220}_2 c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ -p_438 ∨ b^{2, 220}_1 c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ -p_438 ∨ -b^{2, 220}_0 c in DIMACS: 5303 5304 -5305 -438 -5306 0 5303 5304 -5305 -438 5307 0 5303 5304 -5305 -438 -5308 0 c 2+1 --> break c (-b^{2, 219}_2 ∧ b^{2, 219}_1 ∧ -b^{2, 219}_0 ∧ p_438) -> break c in CNF: c b^{2, 219}_2 ∨ -b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ -p_438 ∨ break c in DIMACS: 5303 -5304 5305 -438 1162 0 c 2-1 --> 1 c (-b^{2, 219}_2 ∧ b^{2, 219}_1 ∧ -b^{2, 219}_0 ∧ -p_438) -> (-b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ b^{2, 220}_0) c in CNF: c b^{2, 219}_2 ∨ -b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ p_438 ∨ -b^{2, 220}_2 c b^{2, 219}_2 ∨ -b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ p_438 ∨ -b^{2, 220}_1 c b^{2, 219}_2 ∨ -b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ p_438 ∨ b^{2, 220}_0 c in DIMACS: 5303 -5304 5305 438 -5306 0 5303 -5304 5305 438 -5307 0 5303 -5304 5305 438 5308 0 c 1-1 --> 0 c (-b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ b^{2, 219}_0 ∧ -p_438) -> (-b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ -b^{2, 220}_0) c in CNF: c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ p_438 ∨ -b^{2, 220}_2 c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ p_438 ∨ -b^{2, 220}_1 c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ p_438 ∨ -b^{2, 220}_0 c in DIMACS: 5303 5304 -5305 438 -5306 0 5303 5304 -5305 438 -5307 0 5303 5304 -5305 438 -5308 0 c 0-1 --> -1 c (-b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ -b^{2, 219}_0 ∧ -p_438) -> ( b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ b^{2, 220}_0) c in CNF: c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ p_438 ∨ b^{2, 220}_2 c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ p_438 ∨ -b^{2, 220}_1 c b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ p_438 ∨ b^{2, 220}_0 c in DIMACS: 5303 5304 5305 438 5306 0 5303 5304 5305 438 -5307 0 5303 5304 5305 438 5308 0 c -1-1 --> -2 c ( b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ b^{2, 219}_0 ∧ -p_438) -> ( b^{2, 220}_2 ∧ b^{2, 220}_1 ∧ -b^{2, 220}_0) c in CNF: c -b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ p_438 ∨ b^{2, 220}_2 c -b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ p_438 ∨ b^{2, 220}_1 c -b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ p_438 ∨ -b^{2, 220}_0 c in DIMACS: -5303 5304 -5305 438 5306 0 -5303 5304 -5305 438 5307 0 -5303 5304 -5305 438 -5308 0 c -2-1 --> break c ( b^{2, 219}_2 ∧ b^{2, 219}_1 ∧ -b^{2, 219}_0 ∧ -p_438) -> break c in CNF: c -b^{2, 219}_2 ∨ -b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ p_438 ∨ break c in DIMACS: -5303 -5304 5305 438 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 219}_2 ∧ -b^{2, 219}_1 ∧ -b^{2, 219}_0 ∧ true) c in CNF: c -b^{2, 219}_2 ∨ b^{2, 219}_1 ∨ b^{2, 219}_0 ∨ false c in DIMACS: -5303 5304 5305 0 c 3 does not represent an automaton state. c -(-b^{2, 219}_2 ∧ b^{2, 219}_1 ∧ b^{2, 219}_0 ∧ true) c in CNF: c b^{2, 219}_2 ∨ -b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ false c in DIMACS: 5303 -5304 -5305 0 c -3 does not represent an automaton state. c -( b^{2, 219}_2 ∧ b^{2, 219}_1 ∧ b^{2, 219}_0 ∧ true) c in CNF: c -b^{2, 219}_2 ∨ -b^{2, 219}_1 ∨ -b^{2, 219}_0 ∨ false c in DIMACS: -5303 -5304 -5305 0 c i = 220 c -2+1 --> -1 c ( b^{2, 220}_2 ∧ b^{2, 220}_1 ∧ -b^{2, 220}_0 ∧ p_440) -> ( b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ b^{2, 221}_0) c in CNF: c -b^{2, 220}_2 ∨ -b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ -p_440 ∨ b^{2, 221}_2 c -b^{2, 220}_2 ∨ -b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ -p_440 ∨ -b^{2, 221}_1 c -b^{2, 220}_2 ∨ -b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ -p_440 ∨ b^{2, 221}_0 c in DIMACS: -5306 -5307 5308 -440 5309 0 -5306 -5307 5308 -440 -5310 0 -5306 -5307 5308 -440 5311 0 c -1+1 --> 0 c ( b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ b^{2, 220}_0 ∧ p_440) -> (-b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ -b^{2, 221}_0) c in CNF: c -b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ -p_440 ∨ -b^{2, 221}_2 c -b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ -p_440 ∨ -b^{2, 221}_1 c -b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ -p_440 ∨ -b^{2, 221}_0 c in DIMACS: -5306 5307 -5308 -440 -5309 0 -5306 5307 -5308 -440 -5310 0 -5306 5307 -5308 -440 -5311 0 c 0+1 --> 1 c (-b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ -b^{2, 220}_0 ∧ p_440) -> (-b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ b^{2, 221}_0) c in CNF: c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ -p_440 ∨ -b^{2, 221}_2 c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ -p_440 ∨ -b^{2, 221}_1 c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ -p_440 ∨ b^{2, 221}_0 c in DIMACS: 5306 5307 5308 -440 -5309 0 5306 5307 5308 -440 -5310 0 5306 5307 5308 -440 5311 0 c 1+1 --> 2 c (-b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ b^{2, 220}_0 ∧ p_440) -> (-b^{2, 221}_2 ∧ b^{2, 221}_1 ∧ -b^{2, 221}_0) c in CNF: c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ -p_440 ∨ -b^{2, 221}_2 c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ -p_440 ∨ b^{2, 221}_1 c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ -p_440 ∨ -b^{2, 221}_0 c in DIMACS: 5306 5307 -5308 -440 -5309 0 5306 5307 -5308 -440 5310 0 5306 5307 -5308 -440 -5311 0 c 2+1 --> break c (-b^{2, 220}_2 ∧ b^{2, 220}_1 ∧ -b^{2, 220}_0 ∧ p_440) -> break c in CNF: c b^{2, 220}_2 ∨ -b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ -p_440 ∨ break c in DIMACS: 5306 -5307 5308 -440 1162 0 c 2-1 --> 1 c (-b^{2, 220}_2 ∧ b^{2, 220}_1 ∧ -b^{2, 220}_0 ∧ -p_440) -> (-b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ b^{2, 221}_0) c in CNF: c b^{2, 220}_2 ∨ -b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ p_440 ∨ -b^{2, 221}_2 c b^{2, 220}_2 ∨ -b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ p_440 ∨ -b^{2, 221}_1 c b^{2, 220}_2 ∨ -b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ p_440 ∨ b^{2, 221}_0 c in DIMACS: 5306 -5307 5308 440 -5309 0 5306 -5307 5308 440 -5310 0 5306 -5307 5308 440 5311 0 c 1-1 --> 0 c (-b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ b^{2, 220}_0 ∧ -p_440) -> (-b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ -b^{2, 221}_0) c in CNF: c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ p_440 ∨ -b^{2, 221}_2 c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ p_440 ∨ -b^{2, 221}_1 c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ p_440 ∨ -b^{2, 221}_0 c in DIMACS: 5306 5307 -5308 440 -5309 0 5306 5307 -5308 440 -5310 0 5306 5307 -5308 440 -5311 0 c 0-1 --> -1 c (-b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ -b^{2, 220}_0 ∧ -p_440) -> ( b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ b^{2, 221}_0) c in CNF: c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ p_440 ∨ b^{2, 221}_2 c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ p_440 ∨ -b^{2, 221}_1 c b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ p_440 ∨ b^{2, 221}_0 c in DIMACS: 5306 5307 5308 440 5309 0 5306 5307 5308 440 -5310 0 5306 5307 5308 440 5311 0 c -1-1 --> -2 c ( b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ b^{2, 220}_0 ∧ -p_440) -> ( b^{2, 221}_2 ∧ b^{2, 221}_1 ∧ -b^{2, 221}_0) c in CNF: c -b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ p_440 ∨ b^{2, 221}_2 c -b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ p_440 ∨ b^{2, 221}_1 c -b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ p_440 ∨ -b^{2, 221}_0 c in DIMACS: -5306 5307 -5308 440 5309 0 -5306 5307 -5308 440 5310 0 -5306 5307 -5308 440 -5311 0 c -2-1 --> break c ( b^{2, 220}_2 ∧ b^{2, 220}_1 ∧ -b^{2, 220}_0 ∧ -p_440) -> break c in CNF: c -b^{2, 220}_2 ∨ -b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ p_440 ∨ break c in DIMACS: -5306 -5307 5308 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 220}_2 ∧ -b^{2, 220}_1 ∧ -b^{2, 220}_0 ∧ true) c in CNF: c -b^{2, 220}_2 ∨ b^{2, 220}_1 ∨ b^{2, 220}_0 ∨ false c in DIMACS: -5306 5307 5308 0 c 3 does not represent an automaton state. c -(-b^{2, 220}_2 ∧ b^{2, 220}_1 ∧ b^{2, 220}_0 ∧ true) c in CNF: c b^{2, 220}_2 ∨ -b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ false c in DIMACS: 5306 -5307 -5308 0 c -3 does not represent an automaton state. c -( b^{2, 220}_2 ∧ b^{2, 220}_1 ∧ b^{2, 220}_0 ∧ true) c in CNF: c -b^{2, 220}_2 ∨ -b^{2, 220}_1 ∨ -b^{2, 220}_0 ∨ false c in DIMACS: -5306 -5307 -5308 0 c i = 221 c -2+1 --> -1 c ( b^{2, 221}_2 ∧ b^{2, 221}_1 ∧ -b^{2, 221}_0 ∧ p_442) -> ( b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ b^{2, 222}_0) c in CNF: c -b^{2, 221}_2 ∨ -b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ -p_442 ∨ b^{2, 222}_2 c -b^{2, 221}_2 ∨ -b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ -p_442 ∨ -b^{2, 222}_1 c -b^{2, 221}_2 ∨ -b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ -p_442 ∨ b^{2, 222}_0 c in DIMACS: -5309 -5310 5311 -442 5312 0 -5309 -5310 5311 -442 -5313 0 -5309 -5310 5311 -442 5314 0 c -1+1 --> 0 c ( b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ b^{2, 221}_0 ∧ p_442) -> (-b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ -b^{2, 222}_0) c in CNF: c -b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ -p_442 ∨ -b^{2, 222}_2 c -b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ -p_442 ∨ -b^{2, 222}_1 c -b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ -p_442 ∨ -b^{2, 222}_0 c in DIMACS: -5309 5310 -5311 -442 -5312 0 -5309 5310 -5311 -442 -5313 0 -5309 5310 -5311 -442 -5314 0 c 0+1 --> 1 c (-b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ -b^{2, 221}_0 ∧ p_442) -> (-b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ b^{2, 222}_0) c in CNF: c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ -p_442 ∨ -b^{2, 222}_2 c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ -p_442 ∨ -b^{2, 222}_1 c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ -p_442 ∨ b^{2, 222}_0 c in DIMACS: 5309 5310 5311 -442 -5312 0 5309 5310 5311 -442 -5313 0 5309 5310 5311 -442 5314 0 c 1+1 --> 2 c (-b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ b^{2, 221}_0 ∧ p_442) -> (-b^{2, 222}_2 ∧ b^{2, 222}_1 ∧ -b^{2, 222}_0) c in CNF: c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ -p_442 ∨ -b^{2, 222}_2 c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ -p_442 ∨ b^{2, 222}_1 c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ -p_442 ∨ -b^{2, 222}_0 c in DIMACS: 5309 5310 -5311 -442 -5312 0 5309 5310 -5311 -442 5313 0 5309 5310 -5311 -442 -5314 0 c 2+1 --> break c (-b^{2, 221}_2 ∧ b^{2, 221}_1 ∧ -b^{2, 221}_0 ∧ p_442) -> break c in CNF: c b^{2, 221}_2 ∨ -b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ -p_442 ∨ break c in DIMACS: 5309 -5310 5311 -442 1162 0 c 2-1 --> 1 c (-b^{2, 221}_2 ∧ b^{2, 221}_1 ∧ -b^{2, 221}_0 ∧ -p_442) -> (-b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ b^{2, 222}_0) c in CNF: c b^{2, 221}_2 ∨ -b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ p_442 ∨ -b^{2, 222}_2 c b^{2, 221}_2 ∨ -b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ p_442 ∨ -b^{2, 222}_1 c b^{2, 221}_2 ∨ -b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ p_442 ∨ b^{2, 222}_0 c in DIMACS: 5309 -5310 5311 442 -5312 0 5309 -5310 5311 442 -5313 0 5309 -5310 5311 442 5314 0 c 1-1 --> 0 c (-b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ b^{2, 221}_0 ∧ -p_442) -> (-b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ -b^{2, 222}_0) c in CNF: c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ p_442 ∨ -b^{2, 222}_2 c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ p_442 ∨ -b^{2, 222}_1 c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ p_442 ∨ -b^{2, 222}_0 c in DIMACS: 5309 5310 -5311 442 -5312 0 5309 5310 -5311 442 -5313 0 5309 5310 -5311 442 -5314 0 c 0-1 --> -1 c (-b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ -b^{2, 221}_0 ∧ -p_442) -> ( b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ b^{2, 222}_0) c in CNF: c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ p_442 ∨ b^{2, 222}_2 c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ p_442 ∨ -b^{2, 222}_1 c b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ p_442 ∨ b^{2, 222}_0 c in DIMACS: 5309 5310 5311 442 5312 0 5309 5310 5311 442 -5313 0 5309 5310 5311 442 5314 0 c -1-1 --> -2 c ( b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ b^{2, 221}_0 ∧ -p_442) -> ( b^{2, 222}_2 ∧ b^{2, 222}_1 ∧ -b^{2, 222}_0) c in CNF: c -b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ p_442 ∨ b^{2, 222}_2 c -b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ p_442 ∨ b^{2, 222}_1 c -b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ p_442 ∨ -b^{2, 222}_0 c in DIMACS: -5309 5310 -5311 442 5312 0 -5309 5310 -5311 442 5313 0 -5309 5310 -5311 442 -5314 0 c -2-1 --> break c ( b^{2, 221}_2 ∧ b^{2, 221}_1 ∧ -b^{2, 221}_0 ∧ -p_442) -> break c in CNF: c -b^{2, 221}_2 ∨ -b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ p_442 ∨ break c in DIMACS: -5309 -5310 5311 442 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 221}_2 ∧ -b^{2, 221}_1 ∧ -b^{2, 221}_0 ∧ true) c in CNF: c -b^{2, 221}_2 ∨ b^{2, 221}_1 ∨ b^{2, 221}_0 ∨ false c in DIMACS: -5309 5310 5311 0 c 3 does not represent an automaton state. c -(-b^{2, 221}_2 ∧ b^{2, 221}_1 ∧ b^{2, 221}_0 ∧ true) c in CNF: c b^{2, 221}_2 ∨ -b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ false c in DIMACS: 5309 -5310 -5311 0 c -3 does not represent an automaton state. c -( b^{2, 221}_2 ∧ b^{2, 221}_1 ∧ b^{2, 221}_0 ∧ true) c in CNF: c -b^{2, 221}_2 ∨ -b^{2, 221}_1 ∨ -b^{2, 221}_0 ∨ false c in DIMACS: -5309 -5310 -5311 0 c i = 222 c -2+1 --> -1 c ( b^{2, 222}_2 ∧ b^{2, 222}_1 ∧ -b^{2, 222}_0 ∧ p_444) -> ( b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ b^{2, 223}_0) c in CNF: c -b^{2, 222}_2 ∨ -b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ -p_444 ∨ b^{2, 223}_2 c -b^{2, 222}_2 ∨ -b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ -p_444 ∨ -b^{2, 223}_1 c -b^{2, 222}_2 ∨ -b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ -p_444 ∨ b^{2, 223}_0 c in DIMACS: -5312 -5313 5314 -444 5315 0 -5312 -5313 5314 -444 -5316 0 -5312 -5313 5314 -444 5317 0 c -1+1 --> 0 c ( b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ b^{2, 222}_0 ∧ p_444) -> (-b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ -b^{2, 223}_0) c in CNF: c -b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ -p_444 ∨ -b^{2, 223}_2 c -b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ -p_444 ∨ -b^{2, 223}_1 c -b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ -p_444 ∨ -b^{2, 223}_0 c in DIMACS: -5312 5313 -5314 -444 -5315 0 -5312 5313 -5314 -444 -5316 0 -5312 5313 -5314 -444 -5317 0 c 0+1 --> 1 c (-b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ -b^{2, 222}_0 ∧ p_444) -> (-b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ b^{2, 223}_0) c in CNF: c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ -p_444 ∨ -b^{2, 223}_2 c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ -p_444 ∨ -b^{2, 223}_1 c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ -p_444 ∨ b^{2, 223}_0 c in DIMACS: 5312 5313 5314 -444 -5315 0 5312 5313 5314 -444 -5316 0 5312 5313 5314 -444 5317 0 c 1+1 --> 2 c (-b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ b^{2, 222}_0 ∧ p_444) -> (-b^{2, 223}_2 ∧ b^{2, 223}_1 ∧ -b^{2, 223}_0) c in CNF: c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ -p_444 ∨ -b^{2, 223}_2 c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ -p_444 ∨ b^{2, 223}_1 c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ -p_444 ∨ -b^{2, 223}_0 c in DIMACS: 5312 5313 -5314 -444 -5315 0 5312 5313 -5314 -444 5316 0 5312 5313 -5314 -444 -5317 0 c 2+1 --> break c (-b^{2, 222}_2 ∧ b^{2, 222}_1 ∧ -b^{2, 222}_0 ∧ p_444) -> break c in CNF: c b^{2, 222}_2 ∨ -b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ -p_444 ∨ break c in DIMACS: 5312 -5313 5314 -444 1162 0 c 2-1 --> 1 c (-b^{2, 222}_2 ∧ b^{2, 222}_1 ∧ -b^{2, 222}_0 ∧ -p_444) -> (-b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ b^{2, 223}_0) c in CNF: c b^{2, 222}_2 ∨ -b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ p_444 ∨ -b^{2, 223}_2 c b^{2, 222}_2 ∨ -b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ p_444 ∨ -b^{2, 223}_1 c b^{2, 222}_2 ∨ -b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ p_444 ∨ b^{2, 223}_0 c in DIMACS: 5312 -5313 5314 444 -5315 0 5312 -5313 5314 444 -5316 0 5312 -5313 5314 444 5317 0 c 1-1 --> 0 c (-b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ b^{2, 222}_0 ∧ -p_444) -> (-b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ -b^{2, 223}_0) c in CNF: c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ p_444 ∨ -b^{2, 223}_2 c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ p_444 ∨ -b^{2, 223}_1 c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ p_444 ∨ -b^{2, 223}_0 c in DIMACS: 5312 5313 -5314 444 -5315 0 5312 5313 -5314 444 -5316 0 5312 5313 -5314 444 -5317 0 c 0-1 --> -1 c (-b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ -b^{2, 222}_0 ∧ -p_444) -> ( b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ b^{2, 223}_0) c in CNF: c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ p_444 ∨ b^{2, 223}_2 c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ p_444 ∨ -b^{2, 223}_1 c b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ p_444 ∨ b^{2, 223}_0 c in DIMACS: 5312 5313 5314 444 5315 0 5312 5313 5314 444 -5316 0 5312 5313 5314 444 5317 0 c -1-1 --> -2 c ( b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ b^{2, 222}_0 ∧ -p_444) -> ( b^{2, 223}_2 ∧ b^{2, 223}_1 ∧ -b^{2, 223}_0) c in CNF: c -b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ p_444 ∨ b^{2, 223}_2 c -b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ p_444 ∨ b^{2, 223}_1 c -b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ p_444 ∨ -b^{2, 223}_0 c in DIMACS: -5312 5313 -5314 444 5315 0 -5312 5313 -5314 444 5316 0 -5312 5313 -5314 444 -5317 0 c -2-1 --> break c ( b^{2, 222}_2 ∧ b^{2, 222}_1 ∧ -b^{2, 222}_0 ∧ -p_444) -> break c in CNF: c -b^{2, 222}_2 ∨ -b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ p_444 ∨ break c in DIMACS: -5312 -5313 5314 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 222}_2 ∧ -b^{2, 222}_1 ∧ -b^{2, 222}_0 ∧ true) c in CNF: c -b^{2, 222}_2 ∨ b^{2, 222}_1 ∨ b^{2, 222}_0 ∨ false c in DIMACS: -5312 5313 5314 0 c 3 does not represent an automaton state. c -(-b^{2, 222}_2 ∧ b^{2, 222}_1 ∧ b^{2, 222}_0 ∧ true) c in CNF: c b^{2, 222}_2 ∨ -b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ false c in DIMACS: 5312 -5313 -5314 0 c -3 does not represent an automaton state. c -( b^{2, 222}_2 ∧ b^{2, 222}_1 ∧ b^{2, 222}_0 ∧ true) c in CNF: c -b^{2, 222}_2 ∨ -b^{2, 222}_1 ∨ -b^{2, 222}_0 ∨ false c in DIMACS: -5312 -5313 -5314 0 c i = 223 c -2+1 --> -1 c ( b^{2, 223}_2 ∧ b^{2, 223}_1 ∧ -b^{2, 223}_0 ∧ p_446) -> ( b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ b^{2, 224}_0) c in CNF: c -b^{2, 223}_2 ∨ -b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ -p_446 ∨ b^{2, 224}_2 c -b^{2, 223}_2 ∨ -b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ -p_446 ∨ -b^{2, 224}_1 c -b^{2, 223}_2 ∨ -b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ -p_446 ∨ b^{2, 224}_0 c in DIMACS: -5315 -5316 5317 -446 5318 0 -5315 -5316 5317 -446 -5319 0 -5315 -5316 5317 -446 5320 0 c -1+1 --> 0 c ( b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ b^{2, 223}_0 ∧ p_446) -> (-b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ -b^{2, 224}_0) c in CNF: c -b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ -p_446 ∨ -b^{2, 224}_2 c -b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ -p_446 ∨ -b^{2, 224}_1 c -b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ -p_446 ∨ -b^{2, 224}_0 c in DIMACS: -5315 5316 -5317 -446 -5318 0 -5315 5316 -5317 -446 -5319 0 -5315 5316 -5317 -446 -5320 0 c 0+1 --> 1 c (-b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ -b^{2, 223}_0 ∧ p_446) -> (-b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ b^{2, 224}_0) c in CNF: c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ -p_446 ∨ -b^{2, 224}_2 c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ -p_446 ∨ -b^{2, 224}_1 c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ -p_446 ∨ b^{2, 224}_0 c in DIMACS: 5315 5316 5317 -446 -5318 0 5315 5316 5317 -446 -5319 0 5315 5316 5317 -446 5320 0 c 1+1 --> 2 c (-b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ b^{2, 223}_0 ∧ p_446) -> (-b^{2, 224}_2 ∧ b^{2, 224}_1 ∧ -b^{2, 224}_0) c in CNF: c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ -p_446 ∨ -b^{2, 224}_2 c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ -p_446 ∨ b^{2, 224}_1 c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ -p_446 ∨ -b^{2, 224}_0 c in DIMACS: 5315 5316 -5317 -446 -5318 0 5315 5316 -5317 -446 5319 0 5315 5316 -5317 -446 -5320 0 c 2+1 --> break c (-b^{2, 223}_2 ∧ b^{2, 223}_1 ∧ -b^{2, 223}_0 ∧ p_446) -> break c in CNF: c b^{2, 223}_2 ∨ -b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ -p_446 ∨ break c in DIMACS: 5315 -5316 5317 -446 1162 0 c 2-1 --> 1 c (-b^{2, 223}_2 ∧ b^{2, 223}_1 ∧ -b^{2, 223}_0 ∧ -p_446) -> (-b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ b^{2, 224}_0) c in CNF: c b^{2, 223}_2 ∨ -b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ p_446 ∨ -b^{2, 224}_2 c b^{2, 223}_2 ∨ -b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ p_446 ∨ -b^{2, 224}_1 c b^{2, 223}_2 ∨ -b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ p_446 ∨ b^{2, 224}_0 c in DIMACS: 5315 -5316 5317 446 -5318 0 5315 -5316 5317 446 -5319 0 5315 -5316 5317 446 5320 0 c 1-1 --> 0 c (-b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ b^{2, 223}_0 ∧ -p_446) -> (-b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ -b^{2, 224}_0) c in CNF: c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ p_446 ∨ -b^{2, 224}_2 c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ p_446 ∨ -b^{2, 224}_1 c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ p_446 ∨ -b^{2, 224}_0 c in DIMACS: 5315 5316 -5317 446 -5318 0 5315 5316 -5317 446 -5319 0 5315 5316 -5317 446 -5320 0 c 0-1 --> -1 c (-b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ -b^{2, 223}_0 ∧ -p_446) -> ( b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ b^{2, 224}_0) c in CNF: c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ p_446 ∨ b^{2, 224}_2 c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ p_446 ∨ -b^{2, 224}_1 c b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ p_446 ∨ b^{2, 224}_0 c in DIMACS: 5315 5316 5317 446 5318 0 5315 5316 5317 446 -5319 0 5315 5316 5317 446 5320 0 c -1-1 --> -2 c ( b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ b^{2, 223}_0 ∧ -p_446) -> ( b^{2, 224}_2 ∧ b^{2, 224}_1 ∧ -b^{2, 224}_0) c in CNF: c -b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ p_446 ∨ b^{2, 224}_2 c -b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ p_446 ∨ b^{2, 224}_1 c -b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ p_446 ∨ -b^{2, 224}_0 c in DIMACS: -5315 5316 -5317 446 5318 0 -5315 5316 -5317 446 5319 0 -5315 5316 -5317 446 -5320 0 c -2-1 --> break c ( b^{2, 223}_2 ∧ b^{2, 223}_1 ∧ -b^{2, 223}_0 ∧ -p_446) -> break c in CNF: c -b^{2, 223}_2 ∨ -b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ p_446 ∨ break c in DIMACS: -5315 -5316 5317 446 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 223}_2 ∧ -b^{2, 223}_1 ∧ -b^{2, 223}_0 ∧ true) c in CNF: c -b^{2, 223}_2 ∨ b^{2, 223}_1 ∨ b^{2, 223}_0 ∨ false c in DIMACS: -5315 5316 5317 0 c 3 does not represent an automaton state. c -(-b^{2, 223}_2 ∧ b^{2, 223}_1 ∧ b^{2, 223}_0 ∧ true) c in CNF: c b^{2, 223}_2 ∨ -b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ false c in DIMACS: 5315 -5316 -5317 0 c -3 does not represent an automaton state. c -( b^{2, 223}_2 ∧ b^{2, 223}_1 ∧ b^{2, 223}_0 ∧ true) c in CNF: c -b^{2, 223}_2 ∨ -b^{2, 223}_1 ∨ -b^{2, 223}_0 ∨ false c in DIMACS: -5315 -5316 -5317 0 c i = 224 c -2+1 --> -1 c ( b^{2, 224}_2 ∧ b^{2, 224}_1 ∧ -b^{2, 224}_0 ∧ p_448) -> ( b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ b^{2, 225}_0) c in CNF: c -b^{2, 224}_2 ∨ -b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ -p_448 ∨ b^{2, 225}_2 c -b^{2, 224}_2 ∨ -b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ -p_448 ∨ -b^{2, 225}_1 c -b^{2, 224}_2 ∨ -b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ -p_448 ∨ b^{2, 225}_0 c in DIMACS: -5318 -5319 5320 -448 5321 0 -5318 -5319 5320 -448 -5322 0 -5318 -5319 5320 -448 5323 0 c -1+1 --> 0 c ( b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ b^{2, 224}_0 ∧ p_448) -> (-b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ -b^{2, 225}_0) c in CNF: c -b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ -p_448 ∨ -b^{2, 225}_2 c -b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ -p_448 ∨ -b^{2, 225}_1 c -b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ -p_448 ∨ -b^{2, 225}_0 c in DIMACS: -5318 5319 -5320 -448 -5321 0 -5318 5319 -5320 -448 -5322 0 -5318 5319 -5320 -448 -5323 0 c 0+1 --> 1 c (-b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ -b^{2, 224}_0 ∧ p_448) -> (-b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ b^{2, 225}_0) c in CNF: c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ -p_448 ∨ -b^{2, 225}_2 c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ -p_448 ∨ -b^{2, 225}_1 c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ -p_448 ∨ b^{2, 225}_0 c in DIMACS: 5318 5319 5320 -448 -5321 0 5318 5319 5320 -448 -5322 0 5318 5319 5320 -448 5323 0 c 1+1 --> 2 c (-b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ b^{2, 224}_0 ∧ p_448) -> (-b^{2, 225}_2 ∧ b^{2, 225}_1 ∧ -b^{2, 225}_0) c in CNF: c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ -p_448 ∨ -b^{2, 225}_2 c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ -p_448 ∨ b^{2, 225}_1 c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ -p_448 ∨ -b^{2, 225}_0 c in DIMACS: 5318 5319 -5320 -448 -5321 0 5318 5319 -5320 -448 5322 0 5318 5319 -5320 -448 -5323 0 c 2+1 --> break c (-b^{2, 224}_2 ∧ b^{2, 224}_1 ∧ -b^{2, 224}_0 ∧ p_448) -> break c in CNF: c b^{2, 224}_2 ∨ -b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ -p_448 ∨ break c in DIMACS: 5318 -5319 5320 -448 1162 0 c 2-1 --> 1 c (-b^{2, 224}_2 ∧ b^{2, 224}_1 ∧ -b^{2, 224}_0 ∧ -p_448) -> (-b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ b^{2, 225}_0) c in CNF: c b^{2, 224}_2 ∨ -b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ p_448 ∨ -b^{2, 225}_2 c b^{2, 224}_2 ∨ -b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ p_448 ∨ -b^{2, 225}_1 c b^{2, 224}_2 ∨ -b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ p_448 ∨ b^{2, 225}_0 c in DIMACS: 5318 -5319 5320 448 -5321 0 5318 -5319 5320 448 -5322 0 5318 -5319 5320 448 5323 0 c 1-1 --> 0 c (-b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ b^{2, 224}_0 ∧ -p_448) -> (-b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ -b^{2, 225}_0) c in CNF: c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ p_448 ∨ -b^{2, 225}_2 c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ p_448 ∨ -b^{2, 225}_1 c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ p_448 ∨ -b^{2, 225}_0 c in DIMACS: 5318 5319 -5320 448 -5321 0 5318 5319 -5320 448 -5322 0 5318 5319 -5320 448 -5323 0 c 0-1 --> -1 c (-b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ -b^{2, 224}_0 ∧ -p_448) -> ( b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ b^{2, 225}_0) c in CNF: c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ p_448 ∨ b^{2, 225}_2 c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ p_448 ∨ -b^{2, 225}_1 c b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ p_448 ∨ b^{2, 225}_0 c in DIMACS: 5318 5319 5320 448 5321 0 5318 5319 5320 448 -5322 0 5318 5319 5320 448 5323 0 c -1-1 --> -2 c ( b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ b^{2, 224}_0 ∧ -p_448) -> ( b^{2, 225}_2 ∧ b^{2, 225}_1 ∧ -b^{2, 225}_0) c in CNF: c -b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ p_448 ∨ b^{2, 225}_2 c -b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ p_448 ∨ b^{2, 225}_1 c -b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ p_448 ∨ -b^{2, 225}_0 c in DIMACS: -5318 5319 -5320 448 5321 0 -5318 5319 -5320 448 5322 0 -5318 5319 -5320 448 -5323 0 c -2-1 --> break c ( b^{2, 224}_2 ∧ b^{2, 224}_1 ∧ -b^{2, 224}_0 ∧ -p_448) -> break c in CNF: c -b^{2, 224}_2 ∨ -b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ p_448 ∨ break c in DIMACS: -5318 -5319 5320 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 224}_2 ∧ -b^{2, 224}_1 ∧ -b^{2, 224}_0 ∧ true) c in CNF: c -b^{2, 224}_2 ∨ b^{2, 224}_1 ∨ b^{2, 224}_0 ∨ false c in DIMACS: -5318 5319 5320 0 c 3 does not represent an automaton state. c -(-b^{2, 224}_2 ∧ b^{2, 224}_1 ∧ b^{2, 224}_0 ∧ true) c in CNF: c b^{2, 224}_2 ∨ -b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ false c in DIMACS: 5318 -5319 -5320 0 c -3 does not represent an automaton state. c -( b^{2, 224}_2 ∧ b^{2, 224}_1 ∧ b^{2, 224}_0 ∧ true) c in CNF: c -b^{2, 224}_2 ∨ -b^{2, 224}_1 ∨ -b^{2, 224}_0 ∨ false c in DIMACS: -5318 -5319 -5320 0 c i = 225 c -2+1 --> -1 c ( b^{2, 225}_2 ∧ b^{2, 225}_1 ∧ -b^{2, 225}_0 ∧ p_450) -> ( b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ b^{2, 226}_0) c in CNF: c -b^{2, 225}_2 ∨ -b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ -p_450 ∨ b^{2, 226}_2 c -b^{2, 225}_2 ∨ -b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ -p_450 ∨ -b^{2, 226}_1 c -b^{2, 225}_2 ∨ -b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ -p_450 ∨ b^{2, 226}_0 c in DIMACS: -5321 -5322 5323 -450 5324 0 -5321 -5322 5323 -450 -5325 0 -5321 -5322 5323 -450 5326 0 c -1+1 --> 0 c ( b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ b^{2, 225}_0 ∧ p_450) -> (-b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ -b^{2, 226}_0) c in CNF: c -b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ -p_450 ∨ -b^{2, 226}_2 c -b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ -p_450 ∨ -b^{2, 226}_1 c -b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ -p_450 ∨ -b^{2, 226}_0 c in DIMACS: -5321 5322 -5323 -450 -5324 0 -5321 5322 -5323 -450 -5325 0 -5321 5322 -5323 -450 -5326 0 c 0+1 --> 1 c (-b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ -b^{2, 225}_0 ∧ p_450) -> (-b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ b^{2, 226}_0) c in CNF: c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ -p_450 ∨ -b^{2, 226}_2 c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ -p_450 ∨ -b^{2, 226}_1 c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ -p_450 ∨ b^{2, 226}_0 c in DIMACS: 5321 5322 5323 -450 -5324 0 5321 5322 5323 -450 -5325 0 5321 5322 5323 -450 5326 0 c 1+1 --> 2 c (-b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ b^{2, 225}_0 ∧ p_450) -> (-b^{2, 226}_2 ∧ b^{2, 226}_1 ∧ -b^{2, 226}_0) c in CNF: c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ -p_450 ∨ -b^{2, 226}_2 c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ -p_450 ∨ b^{2, 226}_1 c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ -p_450 ∨ -b^{2, 226}_0 c in DIMACS: 5321 5322 -5323 -450 -5324 0 5321 5322 -5323 -450 5325 0 5321 5322 -5323 -450 -5326 0 c 2+1 --> break c (-b^{2, 225}_2 ∧ b^{2, 225}_1 ∧ -b^{2, 225}_0 ∧ p_450) -> break c in CNF: c b^{2, 225}_2 ∨ -b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ -p_450 ∨ break c in DIMACS: 5321 -5322 5323 -450 1162 0 c 2-1 --> 1 c (-b^{2, 225}_2 ∧ b^{2, 225}_1 ∧ -b^{2, 225}_0 ∧ -p_450) -> (-b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ b^{2, 226}_0) c in CNF: c b^{2, 225}_2 ∨ -b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ p_450 ∨ -b^{2, 226}_2 c b^{2, 225}_2 ∨ -b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ p_450 ∨ -b^{2, 226}_1 c b^{2, 225}_2 ∨ -b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ p_450 ∨ b^{2, 226}_0 c in DIMACS: 5321 -5322 5323 450 -5324 0 5321 -5322 5323 450 -5325 0 5321 -5322 5323 450 5326 0 c 1-1 --> 0 c (-b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ b^{2, 225}_0 ∧ -p_450) -> (-b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ -b^{2, 226}_0) c in CNF: c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ p_450 ∨ -b^{2, 226}_2 c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ p_450 ∨ -b^{2, 226}_1 c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ p_450 ∨ -b^{2, 226}_0 c in DIMACS: 5321 5322 -5323 450 -5324 0 5321 5322 -5323 450 -5325 0 5321 5322 -5323 450 -5326 0 c 0-1 --> -1 c (-b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ -b^{2, 225}_0 ∧ -p_450) -> ( b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ b^{2, 226}_0) c in CNF: c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ p_450 ∨ b^{2, 226}_2 c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ p_450 ∨ -b^{2, 226}_1 c b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ p_450 ∨ b^{2, 226}_0 c in DIMACS: 5321 5322 5323 450 5324 0 5321 5322 5323 450 -5325 0 5321 5322 5323 450 5326 0 c -1-1 --> -2 c ( b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ b^{2, 225}_0 ∧ -p_450) -> ( b^{2, 226}_2 ∧ b^{2, 226}_1 ∧ -b^{2, 226}_0) c in CNF: c -b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ p_450 ∨ b^{2, 226}_2 c -b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ p_450 ∨ b^{2, 226}_1 c -b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ p_450 ∨ -b^{2, 226}_0 c in DIMACS: -5321 5322 -5323 450 5324 0 -5321 5322 -5323 450 5325 0 -5321 5322 -5323 450 -5326 0 c -2-1 --> break c ( b^{2, 225}_2 ∧ b^{2, 225}_1 ∧ -b^{2, 225}_0 ∧ -p_450) -> break c in CNF: c -b^{2, 225}_2 ∨ -b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ p_450 ∨ break c in DIMACS: -5321 -5322 5323 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 225}_2 ∧ -b^{2, 225}_1 ∧ -b^{2, 225}_0 ∧ true) c in CNF: c -b^{2, 225}_2 ∨ b^{2, 225}_1 ∨ b^{2, 225}_0 ∨ false c in DIMACS: -5321 5322 5323 0 c 3 does not represent an automaton state. c -(-b^{2, 225}_2 ∧ b^{2, 225}_1 ∧ b^{2, 225}_0 ∧ true) c in CNF: c b^{2, 225}_2 ∨ -b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ false c in DIMACS: 5321 -5322 -5323 0 c -3 does not represent an automaton state. c -( b^{2, 225}_2 ∧ b^{2, 225}_1 ∧ b^{2, 225}_0 ∧ true) c in CNF: c -b^{2, 225}_2 ∨ -b^{2, 225}_1 ∨ -b^{2, 225}_0 ∨ false c in DIMACS: -5321 -5322 -5323 0 c i = 226 c -2+1 --> -1 c ( b^{2, 226}_2 ∧ b^{2, 226}_1 ∧ -b^{2, 226}_0 ∧ p_452) -> ( b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ b^{2, 227}_0) c in CNF: c -b^{2, 226}_2 ∨ -b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ -p_452 ∨ b^{2, 227}_2 c -b^{2, 226}_2 ∨ -b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ -p_452 ∨ -b^{2, 227}_1 c -b^{2, 226}_2 ∨ -b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ -p_452 ∨ b^{2, 227}_0 c in DIMACS: -5324 -5325 5326 -452 5327 0 -5324 -5325 5326 -452 -5328 0 -5324 -5325 5326 -452 5329 0 c -1+1 --> 0 c ( b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ b^{2, 226}_0 ∧ p_452) -> (-b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ -b^{2, 227}_0) c in CNF: c -b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ -p_452 ∨ -b^{2, 227}_2 c -b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ -p_452 ∨ -b^{2, 227}_1 c -b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ -p_452 ∨ -b^{2, 227}_0 c in DIMACS: -5324 5325 -5326 -452 -5327 0 -5324 5325 -5326 -452 -5328 0 -5324 5325 -5326 -452 -5329 0 c 0+1 --> 1 c (-b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ -b^{2, 226}_0 ∧ p_452) -> (-b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ b^{2, 227}_0) c in CNF: c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ -p_452 ∨ -b^{2, 227}_2 c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ -p_452 ∨ -b^{2, 227}_1 c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ -p_452 ∨ b^{2, 227}_0 c in DIMACS: 5324 5325 5326 -452 -5327 0 5324 5325 5326 -452 -5328 0 5324 5325 5326 -452 5329 0 c 1+1 --> 2 c (-b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ b^{2, 226}_0 ∧ p_452) -> (-b^{2, 227}_2 ∧ b^{2, 227}_1 ∧ -b^{2, 227}_0) c in CNF: c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ -p_452 ∨ -b^{2, 227}_2 c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ -p_452 ∨ b^{2, 227}_1 c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ -p_452 ∨ -b^{2, 227}_0 c in DIMACS: 5324 5325 -5326 -452 -5327 0 5324 5325 -5326 -452 5328 0 5324 5325 -5326 -452 -5329 0 c 2+1 --> break c (-b^{2, 226}_2 ∧ b^{2, 226}_1 ∧ -b^{2, 226}_0 ∧ p_452) -> break c in CNF: c b^{2, 226}_2 ∨ -b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ -p_452 ∨ break c in DIMACS: 5324 -5325 5326 -452 1162 0 c 2-1 --> 1 c (-b^{2, 226}_2 ∧ b^{2, 226}_1 ∧ -b^{2, 226}_0 ∧ -p_452) -> (-b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ b^{2, 227}_0) c in CNF: c b^{2, 226}_2 ∨ -b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ p_452 ∨ -b^{2, 227}_2 c b^{2, 226}_2 ∨ -b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ p_452 ∨ -b^{2, 227}_1 c b^{2, 226}_2 ∨ -b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ p_452 ∨ b^{2, 227}_0 c in DIMACS: 5324 -5325 5326 452 -5327 0 5324 -5325 5326 452 -5328 0 5324 -5325 5326 452 5329 0 c 1-1 --> 0 c (-b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ b^{2, 226}_0 ∧ -p_452) -> (-b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ -b^{2, 227}_0) c in CNF: c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ p_452 ∨ -b^{2, 227}_2 c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ p_452 ∨ -b^{2, 227}_1 c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ p_452 ∨ -b^{2, 227}_0 c in DIMACS: 5324 5325 -5326 452 -5327 0 5324 5325 -5326 452 -5328 0 5324 5325 -5326 452 -5329 0 c 0-1 --> -1 c (-b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ -b^{2, 226}_0 ∧ -p_452) -> ( b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ b^{2, 227}_0) c in CNF: c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ p_452 ∨ b^{2, 227}_2 c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ p_452 ∨ -b^{2, 227}_1 c b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ p_452 ∨ b^{2, 227}_0 c in DIMACS: 5324 5325 5326 452 5327 0 5324 5325 5326 452 -5328 0 5324 5325 5326 452 5329 0 c -1-1 --> -2 c ( b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ b^{2, 226}_0 ∧ -p_452) -> ( b^{2, 227}_2 ∧ b^{2, 227}_1 ∧ -b^{2, 227}_0) c in CNF: c -b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ p_452 ∨ b^{2, 227}_2 c -b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ p_452 ∨ b^{2, 227}_1 c -b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ p_452 ∨ -b^{2, 227}_0 c in DIMACS: -5324 5325 -5326 452 5327 0 -5324 5325 -5326 452 5328 0 -5324 5325 -5326 452 -5329 0 c -2-1 --> break c ( b^{2, 226}_2 ∧ b^{2, 226}_1 ∧ -b^{2, 226}_0 ∧ -p_452) -> break c in CNF: c -b^{2, 226}_2 ∨ -b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ p_452 ∨ break c in DIMACS: -5324 -5325 5326 452 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 226}_2 ∧ -b^{2, 226}_1 ∧ -b^{2, 226}_0 ∧ true) c in CNF: c -b^{2, 226}_2 ∨ b^{2, 226}_1 ∨ b^{2, 226}_0 ∨ false c in DIMACS: -5324 5325 5326 0 c 3 does not represent an automaton state. c -(-b^{2, 226}_2 ∧ b^{2, 226}_1 ∧ b^{2, 226}_0 ∧ true) c in CNF: c b^{2, 226}_2 ∨ -b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ false c in DIMACS: 5324 -5325 -5326 0 c -3 does not represent an automaton state. c -( b^{2, 226}_2 ∧ b^{2, 226}_1 ∧ b^{2, 226}_0 ∧ true) c in CNF: c -b^{2, 226}_2 ∨ -b^{2, 226}_1 ∨ -b^{2, 226}_0 ∨ false c in DIMACS: -5324 -5325 -5326 0 c i = 227 c -2+1 --> -1 c ( b^{2, 227}_2 ∧ b^{2, 227}_1 ∧ -b^{2, 227}_0 ∧ p_454) -> ( b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ b^{2, 228}_0) c in CNF: c -b^{2, 227}_2 ∨ -b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ -p_454 ∨ b^{2, 228}_2 c -b^{2, 227}_2 ∨ -b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ -p_454 ∨ -b^{2, 228}_1 c -b^{2, 227}_2 ∨ -b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ -p_454 ∨ b^{2, 228}_0 c in DIMACS: -5327 -5328 5329 -454 5330 0 -5327 -5328 5329 -454 -5331 0 -5327 -5328 5329 -454 5332 0 c -1+1 --> 0 c ( b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ b^{2, 227}_0 ∧ p_454) -> (-b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ -b^{2, 228}_0) c in CNF: c -b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ -p_454 ∨ -b^{2, 228}_2 c -b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ -p_454 ∨ -b^{2, 228}_1 c -b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ -p_454 ∨ -b^{2, 228}_0 c in DIMACS: -5327 5328 -5329 -454 -5330 0 -5327 5328 -5329 -454 -5331 0 -5327 5328 -5329 -454 -5332 0 c 0+1 --> 1 c (-b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ -b^{2, 227}_0 ∧ p_454) -> (-b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ b^{2, 228}_0) c in CNF: c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ -p_454 ∨ -b^{2, 228}_2 c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ -p_454 ∨ -b^{2, 228}_1 c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ -p_454 ∨ b^{2, 228}_0 c in DIMACS: 5327 5328 5329 -454 -5330 0 5327 5328 5329 -454 -5331 0 5327 5328 5329 -454 5332 0 c 1+1 --> 2 c (-b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ b^{2, 227}_0 ∧ p_454) -> (-b^{2, 228}_2 ∧ b^{2, 228}_1 ∧ -b^{2, 228}_0) c in CNF: c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ -p_454 ∨ -b^{2, 228}_2 c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ -p_454 ∨ b^{2, 228}_1 c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ -p_454 ∨ -b^{2, 228}_0 c in DIMACS: 5327 5328 -5329 -454 -5330 0 5327 5328 -5329 -454 5331 0 5327 5328 -5329 -454 -5332 0 c 2+1 --> break c (-b^{2, 227}_2 ∧ b^{2, 227}_1 ∧ -b^{2, 227}_0 ∧ p_454) -> break c in CNF: c b^{2, 227}_2 ∨ -b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ -p_454 ∨ break c in DIMACS: 5327 -5328 5329 -454 1162 0 c 2-1 --> 1 c (-b^{2, 227}_2 ∧ b^{2, 227}_1 ∧ -b^{2, 227}_0 ∧ -p_454) -> (-b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ b^{2, 228}_0) c in CNF: c b^{2, 227}_2 ∨ -b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ p_454 ∨ -b^{2, 228}_2 c b^{2, 227}_2 ∨ -b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ p_454 ∨ -b^{2, 228}_1 c b^{2, 227}_2 ∨ -b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ p_454 ∨ b^{2, 228}_0 c in DIMACS: 5327 -5328 5329 454 -5330 0 5327 -5328 5329 454 -5331 0 5327 -5328 5329 454 5332 0 c 1-1 --> 0 c (-b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ b^{2, 227}_0 ∧ -p_454) -> (-b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ -b^{2, 228}_0) c in CNF: c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ p_454 ∨ -b^{2, 228}_2 c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ p_454 ∨ -b^{2, 228}_1 c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ p_454 ∨ -b^{2, 228}_0 c in DIMACS: 5327 5328 -5329 454 -5330 0 5327 5328 -5329 454 -5331 0 5327 5328 -5329 454 -5332 0 c 0-1 --> -1 c (-b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ -b^{2, 227}_0 ∧ -p_454) -> ( b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ b^{2, 228}_0) c in CNF: c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ p_454 ∨ b^{2, 228}_2 c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ p_454 ∨ -b^{2, 228}_1 c b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ p_454 ∨ b^{2, 228}_0 c in DIMACS: 5327 5328 5329 454 5330 0 5327 5328 5329 454 -5331 0 5327 5328 5329 454 5332 0 c -1-1 --> -2 c ( b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ b^{2, 227}_0 ∧ -p_454) -> ( b^{2, 228}_2 ∧ b^{2, 228}_1 ∧ -b^{2, 228}_0) c in CNF: c -b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ p_454 ∨ b^{2, 228}_2 c -b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ p_454 ∨ b^{2, 228}_1 c -b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ p_454 ∨ -b^{2, 228}_0 c in DIMACS: -5327 5328 -5329 454 5330 0 -5327 5328 -5329 454 5331 0 -5327 5328 -5329 454 -5332 0 c -2-1 --> break c ( b^{2, 227}_2 ∧ b^{2, 227}_1 ∧ -b^{2, 227}_0 ∧ -p_454) -> break c in CNF: c -b^{2, 227}_2 ∨ -b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ p_454 ∨ break c in DIMACS: -5327 -5328 5329 454 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 227}_2 ∧ -b^{2, 227}_1 ∧ -b^{2, 227}_0 ∧ true) c in CNF: c -b^{2, 227}_2 ∨ b^{2, 227}_1 ∨ b^{2, 227}_0 ∨ false c in DIMACS: -5327 5328 5329 0 c 3 does not represent an automaton state. c -(-b^{2, 227}_2 ∧ b^{2, 227}_1 ∧ b^{2, 227}_0 ∧ true) c in CNF: c b^{2, 227}_2 ∨ -b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ false c in DIMACS: 5327 -5328 -5329 0 c -3 does not represent an automaton state. c -( b^{2, 227}_2 ∧ b^{2, 227}_1 ∧ b^{2, 227}_0 ∧ true) c in CNF: c -b^{2, 227}_2 ∨ -b^{2, 227}_1 ∨ -b^{2, 227}_0 ∨ false c in DIMACS: -5327 -5328 -5329 0 c i = 228 c -2+1 --> -1 c ( b^{2, 228}_2 ∧ b^{2, 228}_1 ∧ -b^{2, 228}_0 ∧ p_456) -> ( b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ b^{2, 229}_0) c in CNF: c -b^{2, 228}_2 ∨ -b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ -p_456 ∨ b^{2, 229}_2 c -b^{2, 228}_2 ∨ -b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ -p_456 ∨ -b^{2, 229}_1 c -b^{2, 228}_2 ∨ -b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ -p_456 ∨ b^{2, 229}_0 c in DIMACS: -5330 -5331 5332 -456 5333 0 -5330 -5331 5332 -456 -5334 0 -5330 -5331 5332 -456 5335 0 c -1+1 --> 0 c ( b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ b^{2, 228}_0 ∧ p_456) -> (-b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ -b^{2, 229}_0) c in CNF: c -b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ -p_456 ∨ -b^{2, 229}_2 c -b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ -p_456 ∨ -b^{2, 229}_1 c -b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ -p_456 ∨ -b^{2, 229}_0 c in DIMACS: -5330 5331 -5332 -456 -5333 0 -5330 5331 -5332 -456 -5334 0 -5330 5331 -5332 -456 -5335 0 c 0+1 --> 1 c (-b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ -b^{2, 228}_0 ∧ p_456) -> (-b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ b^{2, 229}_0) c in CNF: c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ -p_456 ∨ -b^{2, 229}_2 c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ -p_456 ∨ -b^{2, 229}_1 c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ -p_456 ∨ b^{2, 229}_0 c in DIMACS: 5330 5331 5332 -456 -5333 0 5330 5331 5332 -456 -5334 0 5330 5331 5332 -456 5335 0 c 1+1 --> 2 c (-b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ b^{2, 228}_0 ∧ p_456) -> (-b^{2, 229}_2 ∧ b^{2, 229}_1 ∧ -b^{2, 229}_0) c in CNF: c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ -p_456 ∨ -b^{2, 229}_2 c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ -p_456 ∨ b^{2, 229}_1 c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ -p_456 ∨ -b^{2, 229}_0 c in DIMACS: 5330 5331 -5332 -456 -5333 0 5330 5331 -5332 -456 5334 0 5330 5331 -5332 -456 -5335 0 c 2+1 --> break c (-b^{2, 228}_2 ∧ b^{2, 228}_1 ∧ -b^{2, 228}_0 ∧ p_456) -> break c in CNF: c b^{2, 228}_2 ∨ -b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ -p_456 ∨ break c in DIMACS: 5330 -5331 5332 -456 1162 0 c 2-1 --> 1 c (-b^{2, 228}_2 ∧ b^{2, 228}_1 ∧ -b^{2, 228}_0 ∧ -p_456) -> (-b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ b^{2, 229}_0) c in CNF: c b^{2, 228}_2 ∨ -b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ p_456 ∨ -b^{2, 229}_2 c b^{2, 228}_2 ∨ -b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ p_456 ∨ -b^{2, 229}_1 c b^{2, 228}_2 ∨ -b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ p_456 ∨ b^{2, 229}_0 c in DIMACS: 5330 -5331 5332 456 -5333 0 5330 -5331 5332 456 -5334 0 5330 -5331 5332 456 5335 0 c 1-1 --> 0 c (-b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ b^{2, 228}_0 ∧ -p_456) -> (-b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ -b^{2, 229}_0) c in CNF: c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ p_456 ∨ -b^{2, 229}_2 c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ p_456 ∨ -b^{2, 229}_1 c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ p_456 ∨ -b^{2, 229}_0 c in DIMACS: 5330 5331 -5332 456 -5333 0 5330 5331 -5332 456 -5334 0 5330 5331 -5332 456 -5335 0 c 0-1 --> -1 c (-b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ -b^{2, 228}_0 ∧ -p_456) -> ( b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ b^{2, 229}_0) c in CNF: c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ p_456 ∨ b^{2, 229}_2 c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ p_456 ∨ -b^{2, 229}_1 c b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ p_456 ∨ b^{2, 229}_0 c in DIMACS: 5330 5331 5332 456 5333 0 5330 5331 5332 456 -5334 0 5330 5331 5332 456 5335 0 c -1-1 --> -2 c ( b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ b^{2, 228}_0 ∧ -p_456) -> ( b^{2, 229}_2 ∧ b^{2, 229}_1 ∧ -b^{2, 229}_0) c in CNF: c -b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ p_456 ∨ b^{2, 229}_2 c -b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ p_456 ∨ b^{2, 229}_1 c -b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ p_456 ∨ -b^{2, 229}_0 c in DIMACS: -5330 5331 -5332 456 5333 0 -5330 5331 -5332 456 5334 0 -5330 5331 -5332 456 -5335 0 c -2-1 --> break c ( b^{2, 228}_2 ∧ b^{2, 228}_1 ∧ -b^{2, 228}_0 ∧ -p_456) -> break c in CNF: c -b^{2, 228}_2 ∨ -b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ p_456 ∨ break c in DIMACS: -5330 -5331 5332 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 228}_2 ∧ -b^{2, 228}_1 ∧ -b^{2, 228}_0 ∧ true) c in CNF: c -b^{2, 228}_2 ∨ b^{2, 228}_1 ∨ b^{2, 228}_0 ∨ false c in DIMACS: -5330 5331 5332 0 c 3 does not represent an automaton state. c -(-b^{2, 228}_2 ∧ b^{2, 228}_1 ∧ b^{2, 228}_0 ∧ true) c in CNF: c b^{2, 228}_2 ∨ -b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ false c in DIMACS: 5330 -5331 -5332 0 c -3 does not represent an automaton state. c -( b^{2, 228}_2 ∧ b^{2, 228}_1 ∧ b^{2, 228}_0 ∧ true) c in CNF: c -b^{2, 228}_2 ∨ -b^{2, 228}_1 ∨ -b^{2, 228}_0 ∨ false c in DIMACS: -5330 -5331 -5332 0 c i = 229 c -2+1 --> -1 c ( b^{2, 229}_2 ∧ b^{2, 229}_1 ∧ -b^{2, 229}_0 ∧ p_458) -> ( b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ b^{2, 230}_0) c in CNF: c -b^{2, 229}_2 ∨ -b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ -p_458 ∨ b^{2, 230}_2 c -b^{2, 229}_2 ∨ -b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ -p_458 ∨ -b^{2, 230}_1 c -b^{2, 229}_2 ∨ -b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ -p_458 ∨ b^{2, 230}_0 c in DIMACS: -5333 -5334 5335 -458 5336 0 -5333 -5334 5335 -458 -5337 0 -5333 -5334 5335 -458 5338 0 c -1+1 --> 0 c ( b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ b^{2, 229}_0 ∧ p_458) -> (-b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ -b^{2, 230}_0) c in CNF: c -b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ -p_458 ∨ -b^{2, 230}_2 c -b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ -p_458 ∨ -b^{2, 230}_1 c -b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ -p_458 ∨ -b^{2, 230}_0 c in DIMACS: -5333 5334 -5335 -458 -5336 0 -5333 5334 -5335 -458 -5337 0 -5333 5334 -5335 -458 -5338 0 c 0+1 --> 1 c (-b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ -b^{2, 229}_0 ∧ p_458) -> (-b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ b^{2, 230}_0) c in CNF: c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ -p_458 ∨ -b^{2, 230}_2 c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ -p_458 ∨ -b^{2, 230}_1 c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ -p_458 ∨ b^{2, 230}_0 c in DIMACS: 5333 5334 5335 -458 -5336 0 5333 5334 5335 -458 -5337 0 5333 5334 5335 -458 5338 0 c 1+1 --> 2 c (-b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ b^{2, 229}_0 ∧ p_458) -> (-b^{2, 230}_2 ∧ b^{2, 230}_1 ∧ -b^{2, 230}_0) c in CNF: c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ -p_458 ∨ -b^{2, 230}_2 c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ -p_458 ∨ b^{2, 230}_1 c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ -p_458 ∨ -b^{2, 230}_0 c in DIMACS: 5333 5334 -5335 -458 -5336 0 5333 5334 -5335 -458 5337 0 5333 5334 -5335 -458 -5338 0 c 2+1 --> break c (-b^{2, 229}_2 ∧ b^{2, 229}_1 ∧ -b^{2, 229}_0 ∧ p_458) -> break c in CNF: c b^{2, 229}_2 ∨ -b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ -p_458 ∨ break c in DIMACS: 5333 -5334 5335 -458 1162 0 c 2-1 --> 1 c (-b^{2, 229}_2 ∧ b^{2, 229}_1 ∧ -b^{2, 229}_0 ∧ -p_458) -> (-b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ b^{2, 230}_0) c in CNF: c b^{2, 229}_2 ∨ -b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ p_458 ∨ -b^{2, 230}_2 c b^{2, 229}_2 ∨ -b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ p_458 ∨ -b^{2, 230}_1 c b^{2, 229}_2 ∨ -b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ p_458 ∨ b^{2, 230}_0 c in DIMACS: 5333 -5334 5335 458 -5336 0 5333 -5334 5335 458 -5337 0 5333 -5334 5335 458 5338 0 c 1-1 --> 0 c (-b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ b^{2, 229}_0 ∧ -p_458) -> (-b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ -b^{2, 230}_0) c in CNF: c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ p_458 ∨ -b^{2, 230}_2 c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ p_458 ∨ -b^{2, 230}_1 c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ p_458 ∨ -b^{2, 230}_0 c in DIMACS: 5333 5334 -5335 458 -5336 0 5333 5334 -5335 458 -5337 0 5333 5334 -5335 458 -5338 0 c 0-1 --> -1 c (-b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ -b^{2, 229}_0 ∧ -p_458) -> ( b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ b^{2, 230}_0) c in CNF: c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ p_458 ∨ b^{2, 230}_2 c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ p_458 ∨ -b^{2, 230}_1 c b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ p_458 ∨ b^{2, 230}_0 c in DIMACS: 5333 5334 5335 458 5336 0 5333 5334 5335 458 -5337 0 5333 5334 5335 458 5338 0 c -1-1 --> -2 c ( b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ b^{2, 229}_0 ∧ -p_458) -> ( b^{2, 230}_2 ∧ b^{2, 230}_1 ∧ -b^{2, 230}_0) c in CNF: c -b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ p_458 ∨ b^{2, 230}_2 c -b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ p_458 ∨ b^{2, 230}_1 c -b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ p_458 ∨ -b^{2, 230}_0 c in DIMACS: -5333 5334 -5335 458 5336 0 -5333 5334 -5335 458 5337 0 -5333 5334 -5335 458 -5338 0 c -2-1 --> break c ( b^{2, 229}_2 ∧ b^{2, 229}_1 ∧ -b^{2, 229}_0 ∧ -p_458) -> break c in CNF: c -b^{2, 229}_2 ∨ -b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ p_458 ∨ break c in DIMACS: -5333 -5334 5335 458 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 229}_2 ∧ -b^{2, 229}_1 ∧ -b^{2, 229}_0 ∧ true) c in CNF: c -b^{2, 229}_2 ∨ b^{2, 229}_1 ∨ b^{2, 229}_0 ∨ false c in DIMACS: -5333 5334 5335 0 c 3 does not represent an automaton state. c -(-b^{2, 229}_2 ∧ b^{2, 229}_1 ∧ b^{2, 229}_0 ∧ true) c in CNF: c b^{2, 229}_2 ∨ -b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ false c in DIMACS: 5333 -5334 -5335 0 c -3 does not represent an automaton state. c -( b^{2, 229}_2 ∧ b^{2, 229}_1 ∧ b^{2, 229}_0 ∧ true) c in CNF: c -b^{2, 229}_2 ∨ -b^{2, 229}_1 ∨ -b^{2, 229}_0 ∨ false c in DIMACS: -5333 -5334 -5335 0 c i = 230 c -2+1 --> -1 c ( b^{2, 230}_2 ∧ b^{2, 230}_1 ∧ -b^{2, 230}_0 ∧ p_460) -> ( b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ b^{2, 231}_0) c in CNF: c -b^{2, 230}_2 ∨ -b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ -p_460 ∨ b^{2, 231}_2 c -b^{2, 230}_2 ∨ -b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ -p_460 ∨ -b^{2, 231}_1 c -b^{2, 230}_2 ∨ -b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ -p_460 ∨ b^{2, 231}_0 c in DIMACS: -5336 -5337 5338 -460 5339 0 -5336 -5337 5338 -460 -5340 0 -5336 -5337 5338 -460 5341 0 c -1+1 --> 0 c ( b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ b^{2, 230}_0 ∧ p_460) -> (-b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ -b^{2, 231}_0) c in CNF: c -b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ -p_460 ∨ -b^{2, 231}_2 c -b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ -p_460 ∨ -b^{2, 231}_1 c -b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ -p_460 ∨ -b^{2, 231}_0 c in DIMACS: -5336 5337 -5338 -460 -5339 0 -5336 5337 -5338 -460 -5340 0 -5336 5337 -5338 -460 -5341 0 c 0+1 --> 1 c (-b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ -b^{2, 230}_0 ∧ p_460) -> (-b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ b^{2, 231}_0) c in CNF: c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ -p_460 ∨ -b^{2, 231}_2 c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ -p_460 ∨ -b^{2, 231}_1 c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ -p_460 ∨ b^{2, 231}_0 c in DIMACS: 5336 5337 5338 -460 -5339 0 5336 5337 5338 -460 -5340 0 5336 5337 5338 -460 5341 0 c 1+1 --> 2 c (-b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ b^{2, 230}_0 ∧ p_460) -> (-b^{2, 231}_2 ∧ b^{2, 231}_1 ∧ -b^{2, 231}_0) c in CNF: c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ -p_460 ∨ -b^{2, 231}_2 c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ -p_460 ∨ b^{2, 231}_1 c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ -p_460 ∨ -b^{2, 231}_0 c in DIMACS: 5336 5337 -5338 -460 -5339 0 5336 5337 -5338 -460 5340 0 5336 5337 -5338 -460 -5341 0 c 2+1 --> break c (-b^{2, 230}_2 ∧ b^{2, 230}_1 ∧ -b^{2, 230}_0 ∧ p_460) -> break c in CNF: c b^{2, 230}_2 ∨ -b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ -p_460 ∨ break c in DIMACS: 5336 -5337 5338 -460 1162 0 c 2-1 --> 1 c (-b^{2, 230}_2 ∧ b^{2, 230}_1 ∧ -b^{2, 230}_0 ∧ -p_460) -> (-b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ b^{2, 231}_0) c in CNF: c b^{2, 230}_2 ∨ -b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ p_460 ∨ -b^{2, 231}_2 c b^{2, 230}_2 ∨ -b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ p_460 ∨ -b^{2, 231}_1 c b^{2, 230}_2 ∨ -b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ p_460 ∨ b^{2, 231}_0 c in DIMACS: 5336 -5337 5338 460 -5339 0 5336 -5337 5338 460 -5340 0 5336 -5337 5338 460 5341 0 c 1-1 --> 0 c (-b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ b^{2, 230}_0 ∧ -p_460) -> (-b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ -b^{2, 231}_0) c in CNF: c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ p_460 ∨ -b^{2, 231}_2 c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ p_460 ∨ -b^{2, 231}_1 c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ p_460 ∨ -b^{2, 231}_0 c in DIMACS: 5336 5337 -5338 460 -5339 0 5336 5337 -5338 460 -5340 0 5336 5337 -5338 460 -5341 0 c 0-1 --> -1 c (-b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ -b^{2, 230}_0 ∧ -p_460) -> ( b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ b^{2, 231}_0) c in CNF: c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ p_460 ∨ b^{2, 231}_2 c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ p_460 ∨ -b^{2, 231}_1 c b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ p_460 ∨ b^{2, 231}_0 c in DIMACS: 5336 5337 5338 460 5339 0 5336 5337 5338 460 -5340 0 5336 5337 5338 460 5341 0 c -1-1 --> -2 c ( b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ b^{2, 230}_0 ∧ -p_460) -> ( b^{2, 231}_2 ∧ b^{2, 231}_1 ∧ -b^{2, 231}_0) c in CNF: c -b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ p_460 ∨ b^{2, 231}_2 c -b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ p_460 ∨ b^{2, 231}_1 c -b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ p_460 ∨ -b^{2, 231}_0 c in DIMACS: -5336 5337 -5338 460 5339 0 -5336 5337 -5338 460 5340 0 -5336 5337 -5338 460 -5341 0 c -2-1 --> break c ( b^{2, 230}_2 ∧ b^{2, 230}_1 ∧ -b^{2, 230}_0 ∧ -p_460) -> break c in CNF: c -b^{2, 230}_2 ∨ -b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ p_460 ∨ break c in DIMACS: -5336 -5337 5338 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 230}_2 ∧ -b^{2, 230}_1 ∧ -b^{2, 230}_0 ∧ true) c in CNF: c -b^{2, 230}_2 ∨ b^{2, 230}_1 ∨ b^{2, 230}_0 ∨ false c in DIMACS: -5336 5337 5338 0 c 3 does not represent an automaton state. c -(-b^{2, 230}_2 ∧ b^{2, 230}_1 ∧ b^{2, 230}_0 ∧ true) c in CNF: c b^{2, 230}_2 ∨ -b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ false c in DIMACS: 5336 -5337 -5338 0 c -3 does not represent an automaton state. c -( b^{2, 230}_2 ∧ b^{2, 230}_1 ∧ b^{2, 230}_0 ∧ true) c in CNF: c -b^{2, 230}_2 ∨ -b^{2, 230}_1 ∨ -b^{2, 230}_0 ∨ false c in DIMACS: -5336 -5337 -5338 0 c i = 231 c -2+1 --> -1 c ( b^{2, 231}_2 ∧ b^{2, 231}_1 ∧ -b^{2, 231}_0 ∧ p_462) -> ( b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ b^{2, 232}_0) c in CNF: c -b^{2, 231}_2 ∨ -b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ -p_462 ∨ b^{2, 232}_2 c -b^{2, 231}_2 ∨ -b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ -p_462 ∨ -b^{2, 232}_1 c -b^{2, 231}_2 ∨ -b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ -p_462 ∨ b^{2, 232}_0 c in DIMACS: -5339 -5340 5341 -462 5342 0 -5339 -5340 5341 -462 -5343 0 -5339 -5340 5341 -462 5344 0 c -1+1 --> 0 c ( b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ b^{2, 231}_0 ∧ p_462) -> (-b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ -b^{2, 232}_0) c in CNF: c -b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ -p_462 ∨ -b^{2, 232}_2 c -b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ -p_462 ∨ -b^{2, 232}_1 c -b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ -p_462 ∨ -b^{2, 232}_0 c in DIMACS: -5339 5340 -5341 -462 -5342 0 -5339 5340 -5341 -462 -5343 0 -5339 5340 -5341 -462 -5344 0 c 0+1 --> 1 c (-b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ -b^{2, 231}_0 ∧ p_462) -> (-b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ b^{2, 232}_0) c in CNF: c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ -p_462 ∨ -b^{2, 232}_2 c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ -p_462 ∨ -b^{2, 232}_1 c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ -p_462 ∨ b^{2, 232}_0 c in DIMACS: 5339 5340 5341 -462 -5342 0 5339 5340 5341 -462 -5343 0 5339 5340 5341 -462 5344 0 c 1+1 --> 2 c (-b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ b^{2, 231}_0 ∧ p_462) -> (-b^{2, 232}_2 ∧ b^{2, 232}_1 ∧ -b^{2, 232}_0) c in CNF: c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ -p_462 ∨ -b^{2, 232}_2 c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ -p_462 ∨ b^{2, 232}_1 c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ -p_462 ∨ -b^{2, 232}_0 c in DIMACS: 5339 5340 -5341 -462 -5342 0 5339 5340 -5341 -462 5343 0 5339 5340 -5341 -462 -5344 0 c 2+1 --> break c (-b^{2, 231}_2 ∧ b^{2, 231}_1 ∧ -b^{2, 231}_0 ∧ p_462) -> break c in CNF: c b^{2, 231}_2 ∨ -b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ -p_462 ∨ break c in DIMACS: 5339 -5340 5341 -462 1162 0 c 2-1 --> 1 c (-b^{2, 231}_2 ∧ b^{2, 231}_1 ∧ -b^{2, 231}_0 ∧ -p_462) -> (-b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ b^{2, 232}_0) c in CNF: c b^{2, 231}_2 ∨ -b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ p_462 ∨ -b^{2, 232}_2 c b^{2, 231}_2 ∨ -b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ p_462 ∨ -b^{2, 232}_1 c b^{2, 231}_2 ∨ -b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ p_462 ∨ b^{2, 232}_0 c in DIMACS: 5339 -5340 5341 462 -5342 0 5339 -5340 5341 462 -5343 0 5339 -5340 5341 462 5344 0 c 1-1 --> 0 c (-b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ b^{2, 231}_0 ∧ -p_462) -> (-b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ -b^{2, 232}_0) c in CNF: c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ p_462 ∨ -b^{2, 232}_2 c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ p_462 ∨ -b^{2, 232}_1 c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ p_462 ∨ -b^{2, 232}_0 c in DIMACS: 5339 5340 -5341 462 -5342 0 5339 5340 -5341 462 -5343 0 5339 5340 -5341 462 -5344 0 c 0-1 --> -1 c (-b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ -b^{2, 231}_0 ∧ -p_462) -> ( b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ b^{2, 232}_0) c in CNF: c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ p_462 ∨ b^{2, 232}_2 c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ p_462 ∨ -b^{2, 232}_1 c b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ p_462 ∨ b^{2, 232}_0 c in DIMACS: 5339 5340 5341 462 5342 0 5339 5340 5341 462 -5343 0 5339 5340 5341 462 5344 0 c -1-1 --> -2 c ( b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ b^{2, 231}_0 ∧ -p_462) -> ( b^{2, 232}_2 ∧ b^{2, 232}_1 ∧ -b^{2, 232}_0) c in CNF: c -b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ p_462 ∨ b^{2, 232}_2 c -b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ p_462 ∨ b^{2, 232}_1 c -b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ p_462 ∨ -b^{2, 232}_0 c in DIMACS: -5339 5340 -5341 462 5342 0 -5339 5340 -5341 462 5343 0 -5339 5340 -5341 462 -5344 0 c -2-1 --> break c ( b^{2, 231}_2 ∧ b^{2, 231}_1 ∧ -b^{2, 231}_0 ∧ -p_462) -> break c in CNF: c -b^{2, 231}_2 ∨ -b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ p_462 ∨ break c in DIMACS: -5339 -5340 5341 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 231}_2 ∧ -b^{2, 231}_1 ∧ -b^{2, 231}_0 ∧ true) c in CNF: c -b^{2, 231}_2 ∨ b^{2, 231}_1 ∨ b^{2, 231}_0 ∨ false c in DIMACS: -5339 5340 5341 0 c 3 does not represent an automaton state. c -(-b^{2, 231}_2 ∧ b^{2, 231}_1 ∧ b^{2, 231}_0 ∧ true) c in CNF: c b^{2, 231}_2 ∨ -b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ false c in DIMACS: 5339 -5340 -5341 0 c -3 does not represent an automaton state. c -( b^{2, 231}_2 ∧ b^{2, 231}_1 ∧ b^{2, 231}_0 ∧ true) c in CNF: c -b^{2, 231}_2 ∨ -b^{2, 231}_1 ∨ -b^{2, 231}_0 ∨ false c in DIMACS: -5339 -5340 -5341 0 c i = 232 c -2+1 --> -1 c ( b^{2, 232}_2 ∧ b^{2, 232}_1 ∧ -b^{2, 232}_0 ∧ p_464) -> ( b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ b^{2, 233}_0) c in CNF: c -b^{2, 232}_2 ∨ -b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ -p_464 ∨ b^{2, 233}_2 c -b^{2, 232}_2 ∨ -b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ -p_464 ∨ -b^{2, 233}_1 c -b^{2, 232}_2 ∨ -b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ -p_464 ∨ b^{2, 233}_0 c in DIMACS: -5342 -5343 5344 -464 5345 0 -5342 -5343 5344 -464 -5346 0 -5342 -5343 5344 -464 5347 0 c -1+1 --> 0 c ( b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ b^{2, 232}_0 ∧ p_464) -> (-b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ -b^{2, 233}_0) c in CNF: c -b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ -p_464 ∨ -b^{2, 233}_2 c -b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ -p_464 ∨ -b^{2, 233}_1 c -b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ -p_464 ∨ -b^{2, 233}_0 c in DIMACS: -5342 5343 -5344 -464 -5345 0 -5342 5343 -5344 -464 -5346 0 -5342 5343 -5344 -464 -5347 0 c 0+1 --> 1 c (-b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ -b^{2, 232}_0 ∧ p_464) -> (-b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ b^{2, 233}_0) c in CNF: c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ -p_464 ∨ -b^{2, 233}_2 c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ -p_464 ∨ -b^{2, 233}_1 c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ -p_464 ∨ b^{2, 233}_0 c in DIMACS: 5342 5343 5344 -464 -5345 0 5342 5343 5344 -464 -5346 0 5342 5343 5344 -464 5347 0 c 1+1 --> 2 c (-b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ b^{2, 232}_0 ∧ p_464) -> (-b^{2, 233}_2 ∧ b^{2, 233}_1 ∧ -b^{2, 233}_0) c in CNF: c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ -p_464 ∨ -b^{2, 233}_2 c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ -p_464 ∨ b^{2, 233}_1 c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ -p_464 ∨ -b^{2, 233}_0 c in DIMACS: 5342 5343 -5344 -464 -5345 0 5342 5343 -5344 -464 5346 0 5342 5343 -5344 -464 -5347 0 c 2+1 --> break c (-b^{2, 232}_2 ∧ b^{2, 232}_1 ∧ -b^{2, 232}_0 ∧ p_464) -> break c in CNF: c b^{2, 232}_2 ∨ -b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ -p_464 ∨ break c in DIMACS: 5342 -5343 5344 -464 1162 0 c 2-1 --> 1 c (-b^{2, 232}_2 ∧ b^{2, 232}_1 ∧ -b^{2, 232}_0 ∧ -p_464) -> (-b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ b^{2, 233}_0) c in CNF: c b^{2, 232}_2 ∨ -b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ p_464 ∨ -b^{2, 233}_2 c b^{2, 232}_2 ∨ -b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ p_464 ∨ -b^{2, 233}_1 c b^{2, 232}_2 ∨ -b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ p_464 ∨ b^{2, 233}_0 c in DIMACS: 5342 -5343 5344 464 -5345 0 5342 -5343 5344 464 -5346 0 5342 -5343 5344 464 5347 0 c 1-1 --> 0 c (-b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ b^{2, 232}_0 ∧ -p_464) -> (-b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ -b^{2, 233}_0) c in CNF: c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ p_464 ∨ -b^{2, 233}_2 c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ p_464 ∨ -b^{2, 233}_1 c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ p_464 ∨ -b^{2, 233}_0 c in DIMACS: 5342 5343 -5344 464 -5345 0 5342 5343 -5344 464 -5346 0 5342 5343 -5344 464 -5347 0 c 0-1 --> -1 c (-b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ -b^{2, 232}_0 ∧ -p_464) -> ( b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ b^{2, 233}_0) c in CNF: c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ p_464 ∨ b^{2, 233}_2 c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ p_464 ∨ -b^{2, 233}_1 c b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ p_464 ∨ b^{2, 233}_0 c in DIMACS: 5342 5343 5344 464 5345 0 5342 5343 5344 464 -5346 0 5342 5343 5344 464 5347 0 c -1-1 --> -2 c ( b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ b^{2, 232}_0 ∧ -p_464) -> ( b^{2, 233}_2 ∧ b^{2, 233}_1 ∧ -b^{2, 233}_0) c in CNF: c -b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ p_464 ∨ b^{2, 233}_2 c -b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ p_464 ∨ b^{2, 233}_1 c -b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ p_464 ∨ -b^{2, 233}_0 c in DIMACS: -5342 5343 -5344 464 5345 0 -5342 5343 -5344 464 5346 0 -5342 5343 -5344 464 -5347 0 c -2-1 --> break c ( b^{2, 232}_2 ∧ b^{2, 232}_1 ∧ -b^{2, 232}_0 ∧ -p_464) -> break c in CNF: c -b^{2, 232}_2 ∨ -b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ p_464 ∨ break c in DIMACS: -5342 -5343 5344 464 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 232}_2 ∧ -b^{2, 232}_1 ∧ -b^{2, 232}_0 ∧ true) c in CNF: c -b^{2, 232}_2 ∨ b^{2, 232}_1 ∨ b^{2, 232}_0 ∨ false c in DIMACS: -5342 5343 5344 0 c 3 does not represent an automaton state. c -(-b^{2, 232}_2 ∧ b^{2, 232}_1 ∧ b^{2, 232}_0 ∧ true) c in CNF: c b^{2, 232}_2 ∨ -b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ false c in DIMACS: 5342 -5343 -5344 0 c -3 does not represent an automaton state. c -( b^{2, 232}_2 ∧ b^{2, 232}_1 ∧ b^{2, 232}_0 ∧ true) c in CNF: c -b^{2, 232}_2 ∨ -b^{2, 232}_1 ∨ -b^{2, 232}_0 ∨ false c in DIMACS: -5342 -5343 -5344 0 c i = 233 c -2+1 --> -1 c ( b^{2, 233}_2 ∧ b^{2, 233}_1 ∧ -b^{2, 233}_0 ∧ p_466) -> ( b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ b^{2, 234}_0) c in CNF: c -b^{2, 233}_2 ∨ -b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ -p_466 ∨ b^{2, 234}_2 c -b^{2, 233}_2 ∨ -b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ -p_466 ∨ -b^{2, 234}_1 c -b^{2, 233}_2 ∨ -b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ -p_466 ∨ b^{2, 234}_0 c in DIMACS: -5345 -5346 5347 -466 5348 0 -5345 -5346 5347 -466 -5349 0 -5345 -5346 5347 -466 5350 0 c -1+1 --> 0 c ( b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ b^{2, 233}_0 ∧ p_466) -> (-b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ -b^{2, 234}_0) c in CNF: c -b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ -p_466 ∨ -b^{2, 234}_2 c -b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ -p_466 ∨ -b^{2, 234}_1 c -b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ -p_466 ∨ -b^{2, 234}_0 c in DIMACS: -5345 5346 -5347 -466 -5348 0 -5345 5346 -5347 -466 -5349 0 -5345 5346 -5347 -466 -5350 0 c 0+1 --> 1 c (-b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ -b^{2, 233}_0 ∧ p_466) -> (-b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ b^{2, 234}_0) c in CNF: c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ -p_466 ∨ -b^{2, 234}_2 c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ -p_466 ∨ -b^{2, 234}_1 c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ -p_466 ∨ b^{2, 234}_0 c in DIMACS: 5345 5346 5347 -466 -5348 0 5345 5346 5347 -466 -5349 0 5345 5346 5347 -466 5350 0 c 1+1 --> 2 c (-b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ b^{2, 233}_0 ∧ p_466) -> (-b^{2, 234}_2 ∧ b^{2, 234}_1 ∧ -b^{2, 234}_0) c in CNF: c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ -p_466 ∨ -b^{2, 234}_2 c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ -p_466 ∨ b^{2, 234}_1 c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ -p_466 ∨ -b^{2, 234}_0 c in DIMACS: 5345 5346 -5347 -466 -5348 0 5345 5346 -5347 -466 5349 0 5345 5346 -5347 -466 -5350 0 c 2+1 --> break c (-b^{2, 233}_2 ∧ b^{2, 233}_1 ∧ -b^{2, 233}_0 ∧ p_466) -> break c in CNF: c b^{2, 233}_2 ∨ -b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ -p_466 ∨ break c in DIMACS: 5345 -5346 5347 -466 1162 0 c 2-1 --> 1 c (-b^{2, 233}_2 ∧ b^{2, 233}_1 ∧ -b^{2, 233}_0 ∧ -p_466) -> (-b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ b^{2, 234}_0) c in CNF: c b^{2, 233}_2 ∨ -b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ p_466 ∨ -b^{2, 234}_2 c b^{2, 233}_2 ∨ -b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ p_466 ∨ -b^{2, 234}_1 c b^{2, 233}_2 ∨ -b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ p_466 ∨ b^{2, 234}_0 c in DIMACS: 5345 -5346 5347 466 -5348 0 5345 -5346 5347 466 -5349 0 5345 -5346 5347 466 5350 0 c 1-1 --> 0 c (-b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ b^{2, 233}_0 ∧ -p_466) -> (-b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ -b^{2, 234}_0) c in CNF: c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ p_466 ∨ -b^{2, 234}_2 c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ p_466 ∨ -b^{2, 234}_1 c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ p_466 ∨ -b^{2, 234}_0 c in DIMACS: 5345 5346 -5347 466 -5348 0 5345 5346 -5347 466 -5349 0 5345 5346 -5347 466 -5350 0 c 0-1 --> -1 c (-b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ -b^{2, 233}_0 ∧ -p_466) -> ( b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ b^{2, 234}_0) c in CNF: c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ p_466 ∨ b^{2, 234}_2 c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ p_466 ∨ -b^{2, 234}_1 c b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ p_466 ∨ b^{2, 234}_0 c in DIMACS: 5345 5346 5347 466 5348 0 5345 5346 5347 466 -5349 0 5345 5346 5347 466 5350 0 c -1-1 --> -2 c ( b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ b^{2, 233}_0 ∧ -p_466) -> ( b^{2, 234}_2 ∧ b^{2, 234}_1 ∧ -b^{2, 234}_0) c in CNF: c -b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ p_466 ∨ b^{2, 234}_2 c -b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ p_466 ∨ b^{2, 234}_1 c -b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ p_466 ∨ -b^{2, 234}_0 c in DIMACS: -5345 5346 -5347 466 5348 0 -5345 5346 -5347 466 5349 0 -5345 5346 -5347 466 -5350 0 c -2-1 --> break c ( b^{2, 233}_2 ∧ b^{2, 233}_1 ∧ -b^{2, 233}_0 ∧ -p_466) -> break c in CNF: c -b^{2, 233}_2 ∨ -b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ p_466 ∨ break c in DIMACS: -5345 -5346 5347 466 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 233}_2 ∧ -b^{2, 233}_1 ∧ -b^{2, 233}_0 ∧ true) c in CNF: c -b^{2, 233}_2 ∨ b^{2, 233}_1 ∨ b^{2, 233}_0 ∨ false c in DIMACS: -5345 5346 5347 0 c 3 does not represent an automaton state. c -(-b^{2, 233}_2 ∧ b^{2, 233}_1 ∧ b^{2, 233}_0 ∧ true) c in CNF: c b^{2, 233}_2 ∨ -b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ false c in DIMACS: 5345 -5346 -5347 0 c -3 does not represent an automaton state. c -( b^{2, 233}_2 ∧ b^{2, 233}_1 ∧ b^{2, 233}_0 ∧ true) c in CNF: c -b^{2, 233}_2 ∨ -b^{2, 233}_1 ∨ -b^{2, 233}_0 ∨ false c in DIMACS: -5345 -5346 -5347 0 c i = 234 c -2+1 --> -1 c ( b^{2, 234}_2 ∧ b^{2, 234}_1 ∧ -b^{2, 234}_0 ∧ p_468) -> ( b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ b^{2, 235}_0) c in CNF: c -b^{2, 234}_2 ∨ -b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ -p_468 ∨ b^{2, 235}_2 c -b^{2, 234}_2 ∨ -b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ -p_468 ∨ -b^{2, 235}_1 c -b^{2, 234}_2 ∨ -b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ -p_468 ∨ b^{2, 235}_0 c in DIMACS: -5348 -5349 5350 -468 5351 0 -5348 -5349 5350 -468 -5352 0 -5348 -5349 5350 -468 5353 0 c -1+1 --> 0 c ( b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ b^{2, 234}_0 ∧ p_468) -> (-b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ -b^{2, 235}_0) c in CNF: c -b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ -p_468 ∨ -b^{2, 235}_2 c -b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ -p_468 ∨ -b^{2, 235}_1 c -b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ -p_468 ∨ -b^{2, 235}_0 c in DIMACS: -5348 5349 -5350 -468 -5351 0 -5348 5349 -5350 -468 -5352 0 -5348 5349 -5350 -468 -5353 0 c 0+1 --> 1 c (-b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ -b^{2, 234}_0 ∧ p_468) -> (-b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ b^{2, 235}_0) c in CNF: c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ -p_468 ∨ -b^{2, 235}_2 c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ -p_468 ∨ -b^{2, 235}_1 c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ -p_468 ∨ b^{2, 235}_0 c in DIMACS: 5348 5349 5350 -468 -5351 0 5348 5349 5350 -468 -5352 0 5348 5349 5350 -468 5353 0 c 1+1 --> 2 c (-b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ b^{2, 234}_0 ∧ p_468) -> (-b^{2, 235}_2 ∧ b^{2, 235}_1 ∧ -b^{2, 235}_0) c in CNF: c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ -p_468 ∨ -b^{2, 235}_2 c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ -p_468 ∨ b^{2, 235}_1 c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ -p_468 ∨ -b^{2, 235}_0 c in DIMACS: 5348 5349 -5350 -468 -5351 0 5348 5349 -5350 -468 5352 0 5348 5349 -5350 -468 -5353 0 c 2+1 --> break c (-b^{2, 234}_2 ∧ b^{2, 234}_1 ∧ -b^{2, 234}_0 ∧ p_468) -> break c in CNF: c b^{2, 234}_2 ∨ -b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ -p_468 ∨ break c in DIMACS: 5348 -5349 5350 -468 1162 0 c 2-1 --> 1 c (-b^{2, 234}_2 ∧ b^{2, 234}_1 ∧ -b^{2, 234}_0 ∧ -p_468) -> (-b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ b^{2, 235}_0) c in CNF: c b^{2, 234}_2 ∨ -b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ p_468 ∨ -b^{2, 235}_2 c b^{2, 234}_2 ∨ -b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ p_468 ∨ -b^{2, 235}_1 c b^{2, 234}_2 ∨ -b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ p_468 ∨ b^{2, 235}_0 c in DIMACS: 5348 -5349 5350 468 -5351 0 5348 -5349 5350 468 -5352 0 5348 -5349 5350 468 5353 0 c 1-1 --> 0 c (-b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ b^{2, 234}_0 ∧ -p_468) -> (-b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ -b^{2, 235}_0) c in CNF: c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ p_468 ∨ -b^{2, 235}_2 c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ p_468 ∨ -b^{2, 235}_1 c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ p_468 ∨ -b^{2, 235}_0 c in DIMACS: 5348 5349 -5350 468 -5351 0 5348 5349 -5350 468 -5352 0 5348 5349 -5350 468 -5353 0 c 0-1 --> -1 c (-b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ -b^{2, 234}_0 ∧ -p_468) -> ( b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ b^{2, 235}_0) c in CNF: c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ p_468 ∨ b^{2, 235}_2 c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ p_468 ∨ -b^{2, 235}_1 c b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ p_468 ∨ b^{2, 235}_0 c in DIMACS: 5348 5349 5350 468 5351 0 5348 5349 5350 468 -5352 0 5348 5349 5350 468 5353 0 c -1-1 --> -2 c ( b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ b^{2, 234}_0 ∧ -p_468) -> ( b^{2, 235}_2 ∧ b^{2, 235}_1 ∧ -b^{2, 235}_0) c in CNF: c -b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ p_468 ∨ b^{2, 235}_2 c -b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ p_468 ∨ b^{2, 235}_1 c -b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ p_468 ∨ -b^{2, 235}_0 c in DIMACS: -5348 5349 -5350 468 5351 0 -5348 5349 -5350 468 5352 0 -5348 5349 -5350 468 -5353 0 c -2-1 --> break c ( b^{2, 234}_2 ∧ b^{2, 234}_1 ∧ -b^{2, 234}_0 ∧ -p_468) -> break c in CNF: c -b^{2, 234}_2 ∨ -b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ p_468 ∨ break c in DIMACS: -5348 -5349 5350 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 234}_2 ∧ -b^{2, 234}_1 ∧ -b^{2, 234}_0 ∧ true) c in CNF: c -b^{2, 234}_2 ∨ b^{2, 234}_1 ∨ b^{2, 234}_0 ∨ false c in DIMACS: -5348 5349 5350 0 c 3 does not represent an automaton state. c -(-b^{2, 234}_2 ∧ b^{2, 234}_1 ∧ b^{2, 234}_0 ∧ true) c in CNF: c b^{2, 234}_2 ∨ -b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ false c in DIMACS: 5348 -5349 -5350 0 c -3 does not represent an automaton state. c -( b^{2, 234}_2 ∧ b^{2, 234}_1 ∧ b^{2, 234}_0 ∧ true) c in CNF: c -b^{2, 234}_2 ∨ -b^{2, 234}_1 ∨ -b^{2, 234}_0 ∨ false c in DIMACS: -5348 -5349 -5350 0 c i = 235 c -2+1 --> -1 c ( b^{2, 235}_2 ∧ b^{2, 235}_1 ∧ -b^{2, 235}_0 ∧ p_470) -> ( b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ b^{2, 236}_0) c in CNF: c -b^{2, 235}_2 ∨ -b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ -p_470 ∨ b^{2, 236}_2 c -b^{2, 235}_2 ∨ -b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ -p_470 ∨ -b^{2, 236}_1 c -b^{2, 235}_2 ∨ -b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ -p_470 ∨ b^{2, 236}_0 c in DIMACS: -5351 -5352 5353 -470 5354 0 -5351 -5352 5353 -470 -5355 0 -5351 -5352 5353 -470 5356 0 c -1+1 --> 0 c ( b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ b^{2, 235}_0 ∧ p_470) -> (-b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ -b^{2, 236}_0) c in CNF: c -b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ -p_470 ∨ -b^{2, 236}_2 c -b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ -p_470 ∨ -b^{2, 236}_1 c -b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ -p_470 ∨ -b^{2, 236}_0 c in DIMACS: -5351 5352 -5353 -470 -5354 0 -5351 5352 -5353 -470 -5355 0 -5351 5352 -5353 -470 -5356 0 c 0+1 --> 1 c (-b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ -b^{2, 235}_0 ∧ p_470) -> (-b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ b^{2, 236}_0) c in CNF: c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ -p_470 ∨ -b^{2, 236}_2 c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ -p_470 ∨ -b^{2, 236}_1 c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ -p_470 ∨ b^{2, 236}_0 c in DIMACS: 5351 5352 5353 -470 -5354 0 5351 5352 5353 -470 -5355 0 5351 5352 5353 -470 5356 0 c 1+1 --> 2 c (-b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ b^{2, 235}_0 ∧ p_470) -> (-b^{2, 236}_2 ∧ b^{2, 236}_1 ∧ -b^{2, 236}_0) c in CNF: c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ -p_470 ∨ -b^{2, 236}_2 c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ -p_470 ∨ b^{2, 236}_1 c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ -p_470 ∨ -b^{2, 236}_0 c in DIMACS: 5351 5352 -5353 -470 -5354 0 5351 5352 -5353 -470 5355 0 5351 5352 -5353 -470 -5356 0 c 2+1 --> break c (-b^{2, 235}_2 ∧ b^{2, 235}_1 ∧ -b^{2, 235}_0 ∧ p_470) -> break c in CNF: c b^{2, 235}_2 ∨ -b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ -p_470 ∨ break c in DIMACS: 5351 -5352 5353 -470 1162 0 c 2-1 --> 1 c (-b^{2, 235}_2 ∧ b^{2, 235}_1 ∧ -b^{2, 235}_0 ∧ -p_470) -> (-b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ b^{2, 236}_0) c in CNF: c b^{2, 235}_2 ∨ -b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ p_470 ∨ -b^{2, 236}_2 c b^{2, 235}_2 ∨ -b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ p_470 ∨ -b^{2, 236}_1 c b^{2, 235}_2 ∨ -b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ p_470 ∨ b^{2, 236}_0 c in DIMACS: 5351 -5352 5353 470 -5354 0 5351 -5352 5353 470 -5355 0 5351 -5352 5353 470 5356 0 c 1-1 --> 0 c (-b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ b^{2, 235}_0 ∧ -p_470) -> (-b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ -b^{2, 236}_0) c in CNF: c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ p_470 ∨ -b^{2, 236}_2 c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ p_470 ∨ -b^{2, 236}_1 c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ p_470 ∨ -b^{2, 236}_0 c in DIMACS: 5351 5352 -5353 470 -5354 0 5351 5352 -5353 470 -5355 0 5351 5352 -5353 470 -5356 0 c 0-1 --> -1 c (-b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ -b^{2, 235}_0 ∧ -p_470) -> ( b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ b^{2, 236}_0) c in CNF: c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ p_470 ∨ b^{2, 236}_2 c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ p_470 ∨ -b^{2, 236}_1 c b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ p_470 ∨ b^{2, 236}_0 c in DIMACS: 5351 5352 5353 470 5354 0 5351 5352 5353 470 -5355 0 5351 5352 5353 470 5356 0 c -1-1 --> -2 c ( b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ b^{2, 235}_0 ∧ -p_470) -> ( b^{2, 236}_2 ∧ b^{2, 236}_1 ∧ -b^{2, 236}_0) c in CNF: c -b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ p_470 ∨ b^{2, 236}_2 c -b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ p_470 ∨ b^{2, 236}_1 c -b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ p_470 ∨ -b^{2, 236}_0 c in DIMACS: -5351 5352 -5353 470 5354 0 -5351 5352 -5353 470 5355 0 -5351 5352 -5353 470 -5356 0 c -2-1 --> break c ( b^{2, 235}_2 ∧ b^{2, 235}_1 ∧ -b^{2, 235}_0 ∧ -p_470) -> break c in CNF: c -b^{2, 235}_2 ∨ -b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ p_470 ∨ break c in DIMACS: -5351 -5352 5353 470 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 235}_2 ∧ -b^{2, 235}_1 ∧ -b^{2, 235}_0 ∧ true) c in CNF: c -b^{2, 235}_2 ∨ b^{2, 235}_1 ∨ b^{2, 235}_0 ∨ false c in DIMACS: -5351 5352 5353 0 c 3 does not represent an automaton state. c -(-b^{2, 235}_2 ∧ b^{2, 235}_1 ∧ b^{2, 235}_0 ∧ true) c in CNF: c b^{2, 235}_2 ∨ -b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ false c in DIMACS: 5351 -5352 -5353 0 c -3 does not represent an automaton state. c -( b^{2, 235}_2 ∧ b^{2, 235}_1 ∧ b^{2, 235}_0 ∧ true) c in CNF: c -b^{2, 235}_2 ∨ -b^{2, 235}_1 ∨ -b^{2, 235}_0 ∨ false c in DIMACS: -5351 -5352 -5353 0 c i = 236 c -2+1 --> -1 c ( b^{2, 236}_2 ∧ b^{2, 236}_1 ∧ -b^{2, 236}_0 ∧ p_472) -> ( b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ b^{2, 237}_0) c in CNF: c -b^{2, 236}_2 ∨ -b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ -p_472 ∨ b^{2, 237}_2 c -b^{2, 236}_2 ∨ -b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ -p_472 ∨ -b^{2, 237}_1 c -b^{2, 236}_2 ∨ -b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ -p_472 ∨ b^{2, 237}_0 c in DIMACS: -5354 -5355 5356 -472 5357 0 -5354 -5355 5356 -472 -5358 0 -5354 -5355 5356 -472 5359 0 c -1+1 --> 0 c ( b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ b^{2, 236}_0 ∧ p_472) -> (-b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ -b^{2, 237}_0) c in CNF: c -b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ -p_472 ∨ -b^{2, 237}_2 c -b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ -p_472 ∨ -b^{2, 237}_1 c -b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ -p_472 ∨ -b^{2, 237}_0 c in DIMACS: -5354 5355 -5356 -472 -5357 0 -5354 5355 -5356 -472 -5358 0 -5354 5355 -5356 -472 -5359 0 c 0+1 --> 1 c (-b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ -b^{2, 236}_0 ∧ p_472) -> (-b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ b^{2, 237}_0) c in CNF: c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ -p_472 ∨ -b^{2, 237}_2 c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ -p_472 ∨ -b^{2, 237}_1 c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ -p_472 ∨ b^{2, 237}_0 c in DIMACS: 5354 5355 5356 -472 -5357 0 5354 5355 5356 -472 -5358 0 5354 5355 5356 -472 5359 0 c 1+1 --> 2 c (-b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ b^{2, 236}_0 ∧ p_472) -> (-b^{2, 237}_2 ∧ b^{2, 237}_1 ∧ -b^{2, 237}_0) c in CNF: c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ -p_472 ∨ -b^{2, 237}_2 c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ -p_472 ∨ b^{2, 237}_1 c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ -p_472 ∨ -b^{2, 237}_0 c in DIMACS: 5354 5355 -5356 -472 -5357 0 5354 5355 -5356 -472 5358 0 5354 5355 -5356 -472 -5359 0 c 2+1 --> break c (-b^{2, 236}_2 ∧ b^{2, 236}_1 ∧ -b^{2, 236}_0 ∧ p_472) -> break c in CNF: c b^{2, 236}_2 ∨ -b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ -p_472 ∨ break c in DIMACS: 5354 -5355 5356 -472 1162 0 c 2-1 --> 1 c (-b^{2, 236}_2 ∧ b^{2, 236}_1 ∧ -b^{2, 236}_0 ∧ -p_472) -> (-b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ b^{2, 237}_0) c in CNF: c b^{2, 236}_2 ∨ -b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ p_472 ∨ -b^{2, 237}_2 c b^{2, 236}_2 ∨ -b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ p_472 ∨ -b^{2, 237}_1 c b^{2, 236}_2 ∨ -b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ p_472 ∨ b^{2, 237}_0 c in DIMACS: 5354 -5355 5356 472 -5357 0 5354 -5355 5356 472 -5358 0 5354 -5355 5356 472 5359 0 c 1-1 --> 0 c (-b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ b^{2, 236}_0 ∧ -p_472) -> (-b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ -b^{2, 237}_0) c in CNF: c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ p_472 ∨ -b^{2, 237}_2 c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ p_472 ∨ -b^{2, 237}_1 c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ p_472 ∨ -b^{2, 237}_0 c in DIMACS: 5354 5355 -5356 472 -5357 0 5354 5355 -5356 472 -5358 0 5354 5355 -5356 472 -5359 0 c 0-1 --> -1 c (-b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ -b^{2, 236}_0 ∧ -p_472) -> ( b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ b^{2, 237}_0) c in CNF: c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ p_472 ∨ b^{2, 237}_2 c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ p_472 ∨ -b^{2, 237}_1 c b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ p_472 ∨ b^{2, 237}_0 c in DIMACS: 5354 5355 5356 472 5357 0 5354 5355 5356 472 -5358 0 5354 5355 5356 472 5359 0 c -1-1 --> -2 c ( b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ b^{2, 236}_0 ∧ -p_472) -> ( b^{2, 237}_2 ∧ b^{2, 237}_1 ∧ -b^{2, 237}_0) c in CNF: c -b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ p_472 ∨ b^{2, 237}_2 c -b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ p_472 ∨ b^{2, 237}_1 c -b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ p_472 ∨ -b^{2, 237}_0 c in DIMACS: -5354 5355 -5356 472 5357 0 -5354 5355 -5356 472 5358 0 -5354 5355 -5356 472 -5359 0 c -2-1 --> break c ( b^{2, 236}_2 ∧ b^{2, 236}_1 ∧ -b^{2, 236}_0 ∧ -p_472) -> break c in CNF: c -b^{2, 236}_2 ∨ -b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ p_472 ∨ break c in DIMACS: -5354 -5355 5356 472 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 236}_2 ∧ -b^{2, 236}_1 ∧ -b^{2, 236}_0 ∧ true) c in CNF: c -b^{2, 236}_2 ∨ b^{2, 236}_1 ∨ b^{2, 236}_0 ∨ false c in DIMACS: -5354 5355 5356 0 c 3 does not represent an automaton state. c -(-b^{2, 236}_2 ∧ b^{2, 236}_1 ∧ b^{2, 236}_0 ∧ true) c in CNF: c b^{2, 236}_2 ∨ -b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ false c in DIMACS: 5354 -5355 -5356 0 c -3 does not represent an automaton state. c -( b^{2, 236}_2 ∧ b^{2, 236}_1 ∧ b^{2, 236}_0 ∧ true) c in CNF: c -b^{2, 236}_2 ∨ -b^{2, 236}_1 ∨ -b^{2, 236}_0 ∨ false c in DIMACS: -5354 -5355 -5356 0 c i = 237 c -2+1 --> -1 c ( b^{2, 237}_2 ∧ b^{2, 237}_1 ∧ -b^{2, 237}_0 ∧ p_474) -> ( b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ b^{2, 238}_0) c in CNF: c -b^{2, 237}_2 ∨ -b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ -p_474 ∨ b^{2, 238}_2 c -b^{2, 237}_2 ∨ -b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ -p_474 ∨ -b^{2, 238}_1 c -b^{2, 237}_2 ∨ -b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ -p_474 ∨ b^{2, 238}_0 c in DIMACS: -5357 -5358 5359 -474 5360 0 -5357 -5358 5359 -474 -5361 0 -5357 -5358 5359 -474 5362 0 c -1+1 --> 0 c ( b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ b^{2, 237}_0 ∧ p_474) -> (-b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ -b^{2, 238}_0) c in CNF: c -b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ -p_474 ∨ -b^{2, 238}_2 c -b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ -p_474 ∨ -b^{2, 238}_1 c -b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ -p_474 ∨ -b^{2, 238}_0 c in DIMACS: -5357 5358 -5359 -474 -5360 0 -5357 5358 -5359 -474 -5361 0 -5357 5358 -5359 -474 -5362 0 c 0+1 --> 1 c (-b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ -b^{2, 237}_0 ∧ p_474) -> (-b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ b^{2, 238}_0) c in CNF: c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ -p_474 ∨ -b^{2, 238}_2 c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ -p_474 ∨ -b^{2, 238}_1 c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ -p_474 ∨ b^{2, 238}_0 c in DIMACS: 5357 5358 5359 -474 -5360 0 5357 5358 5359 -474 -5361 0 5357 5358 5359 -474 5362 0 c 1+1 --> 2 c (-b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ b^{2, 237}_0 ∧ p_474) -> (-b^{2, 238}_2 ∧ b^{2, 238}_1 ∧ -b^{2, 238}_0) c in CNF: c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ -p_474 ∨ -b^{2, 238}_2 c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ -p_474 ∨ b^{2, 238}_1 c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ -p_474 ∨ -b^{2, 238}_0 c in DIMACS: 5357 5358 -5359 -474 -5360 0 5357 5358 -5359 -474 5361 0 5357 5358 -5359 -474 -5362 0 c 2+1 --> break c (-b^{2, 237}_2 ∧ b^{2, 237}_1 ∧ -b^{2, 237}_0 ∧ p_474) -> break c in CNF: c b^{2, 237}_2 ∨ -b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ -p_474 ∨ break c in DIMACS: 5357 -5358 5359 -474 1162 0 c 2-1 --> 1 c (-b^{2, 237}_2 ∧ b^{2, 237}_1 ∧ -b^{2, 237}_0 ∧ -p_474) -> (-b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ b^{2, 238}_0) c in CNF: c b^{2, 237}_2 ∨ -b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ p_474 ∨ -b^{2, 238}_2 c b^{2, 237}_2 ∨ -b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ p_474 ∨ -b^{2, 238}_1 c b^{2, 237}_2 ∨ -b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ p_474 ∨ b^{2, 238}_0 c in DIMACS: 5357 -5358 5359 474 -5360 0 5357 -5358 5359 474 -5361 0 5357 -5358 5359 474 5362 0 c 1-1 --> 0 c (-b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ b^{2, 237}_0 ∧ -p_474) -> (-b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ -b^{2, 238}_0) c in CNF: c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ p_474 ∨ -b^{2, 238}_2 c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ p_474 ∨ -b^{2, 238}_1 c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ p_474 ∨ -b^{2, 238}_0 c in DIMACS: 5357 5358 -5359 474 -5360 0 5357 5358 -5359 474 -5361 0 5357 5358 -5359 474 -5362 0 c 0-1 --> -1 c (-b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ -b^{2, 237}_0 ∧ -p_474) -> ( b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ b^{2, 238}_0) c in CNF: c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ p_474 ∨ b^{2, 238}_2 c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ p_474 ∨ -b^{2, 238}_1 c b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ p_474 ∨ b^{2, 238}_0 c in DIMACS: 5357 5358 5359 474 5360 0 5357 5358 5359 474 -5361 0 5357 5358 5359 474 5362 0 c -1-1 --> -2 c ( b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ b^{2, 237}_0 ∧ -p_474) -> ( b^{2, 238}_2 ∧ b^{2, 238}_1 ∧ -b^{2, 238}_0) c in CNF: c -b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ p_474 ∨ b^{2, 238}_2 c -b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ p_474 ∨ b^{2, 238}_1 c -b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ p_474 ∨ -b^{2, 238}_0 c in DIMACS: -5357 5358 -5359 474 5360 0 -5357 5358 -5359 474 5361 0 -5357 5358 -5359 474 -5362 0 c -2-1 --> break c ( b^{2, 237}_2 ∧ b^{2, 237}_1 ∧ -b^{2, 237}_0 ∧ -p_474) -> break c in CNF: c -b^{2, 237}_2 ∨ -b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ p_474 ∨ break c in DIMACS: -5357 -5358 5359 474 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 237}_2 ∧ -b^{2, 237}_1 ∧ -b^{2, 237}_0 ∧ true) c in CNF: c -b^{2, 237}_2 ∨ b^{2, 237}_1 ∨ b^{2, 237}_0 ∨ false c in DIMACS: -5357 5358 5359 0 c 3 does not represent an automaton state. c -(-b^{2, 237}_2 ∧ b^{2, 237}_1 ∧ b^{2, 237}_0 ∧ true) c in CNF: c b^{2, 237}_2 ∨ -b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ false c in DIMACS: 5357 -5358 -5359 0 c -3 does not represent an automaton state. c -( b^{2, 237}_2 ∧ b^{2, 237}_1 ∧ b^{2, 237}_0 ∧ true) c in CNF: c -b^{2, 237}_2 ∨ -b^{2, 237}_1 ∨ -b^{2, 237}_0 ∨ false c in DIMACS: -5357 -5358 -5359 0 c i = 238 c -2+1 --> -1 c ( b^{2, 238}_2 ∧ b^{2, 238}_1 ∧ -b^{2, 238}_0 ∧ p_476) -> ( b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ b^{2, 239}_0) c in CNF: c -b^{2, 238}_2 ∨ -b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ -p_476 ∨ b^{2, 239}_2 c -b^{2, 238}_2 ∨ -b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ -p_476 ∨ -b^{2, 239}_1 c -b^{2, 238}_2 ∨ -b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ -p_476 ∨ b^{2, 239}_0 c in DIMACS: -5360 -5361 5362 -476 5363 0 -5360 -5361 5362 -476 -5364 0 -5360 -5361 5362 -476 5365 0 c -1+1 --> 0 c ( b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ b^{2, 238}_0 ∧ p_476) -> (-b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ -b^{2, 239}_0) c in CNF: c -b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ -p_476 ∨ -b^{2, 239}_2 c -b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ -p_476 ∨ -b^{2, 239}_1 c -b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ -p_476 ∨ -b^{2, 239}_0 c in DIMACS: -5360 5361 -5362 -476 -5363 0 -5360 5361 -5362 -476 -5364 0 -5360 5361 -5362 -476 -5365 0 c 0+1 --> 1 c (-b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ -b^{2, 238}_0 ∧ p_476) -> (-b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ b^{2, 239}_0) c in CNF: c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ -p_476 ∨ -b^{2, 239}_2 c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ -p_476 ∨ -b^{2, 239}_1 c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ -p_476 ∨ b^{2, 239}_0 c in DIMACS: 5360 5361 5362 -476 -5363 0 5360 5361 5362 -476 -5364 0 5360 5361 5362 -476 5365 0 c 1+1 --> 2 c (-b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ b^{2, 238}_0 ∧ p_476) -> (-b^{2, 239}_2 ∧ b^{2, 239}_1 ∧ -b^{2, 239}_0) c in CNF: c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ -p_476 ∨ -b^{2, 239}_2 c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ -p_476 ∨ b^{2, 239}_1 c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ -p_476 ∨ -b^{2, 239}_0 c in DIMACS: 5360 5361 -5362 -476 -5363 0 5360 5361 -5362 -476 5364 0 5360 5361 -5362 -476 -5365 0 c 2+1 --> break c (-b^{2, 238}_2 ∧ b^{2, 238}_1 ∧ -b^{2, 238}_0 ∧ p_476) -> break c in CNF: c b^{2, 238}_2 ∨ -b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ -p_476 ∨ break c in DIMACS: 5360 -5361 5362 -476 1162 0 c 2-1 --> 1 c (-b^{2, 238}_2 ∧ b^{2, 238}_1 ∧ -b^{2, 238}_0 ∧ -p_476) -> (-b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ b^{2, 239}_0) c in CNF: c b^{2, 238}_2 ∨ -b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ p_476 ∨ -b^{2, 239}_2 c b^{2, 238}_2 ∨ -b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ p_476 ∨ -b^{2, 239}_1 c b^{2, 238}_2 ∨ -b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ p_476 ∨ b^{2, 239}_0 c in DIMACS: 5360 -5361 5362 476 -5363 0 5360 -5361 5362 476 -5364 0 5360 -5361 5362 476 5365 0 c 1-1 --> 0 c (-b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ b^{2, 238}_0 ∧ -p_476) -> (-b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ -b^{2, 239}_0) c in CNF: c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ p_476 ∨ -b^{2, 239}_2 c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ p_476 ∨ -b^{2, 239}_1 c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ p_476 ∨ -b^{2, 239}_0 c in DIMACS: 5360 5361 -5362 476 -5363 0 5360 5361 -5362 476 -5364 0 5360 5361 -5362 476 -5365 0 c 0-1 --> -1 c (-b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ -b^{2, 238}_0 ∧ -p_476) -> ( b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ b^{2, 239}_0) c in CNF: c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ p_476 ∨ b^{2, 239}_2 c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ p_476 ∨ -b^{2, 239}_1 c b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ p_476 ∨ b^{2, 239}_0 c in DIMACS: 5360 5361 5362 476 5363 0 5360 5361 5362 476 -5364 0 5360 5361 5362 476 5365 0 c -1-1 --> -2 c ( b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ b^{2, 238}_0 ∧ -p_476) -> ( b^{2, 239}_2 ∧ b^{2, 239}_1 ∧ -b^{2, 239}_0) c in CNF: c -b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ p_476 ∨ b^{2, 239}_2 c -b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ p_476 ∨ b^{2, 239}_1 c -b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ p_476 ∨ -b^{2, 239}_0 c in DIMACS: -5360 5361 -5362 476 5363 0 -5360 5361 -5362 476 5364 0 -5360 5361 -5362 476 -5365 0 c -2-1 --> break c ( b^{2, 238}_2 ∧ b^{2, 238}_1 ∧ -b^{2, 238}_0 ∧ -p_476) -> break c in CNF: c -b^{2, 238}_2 ∨ -b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ p_476 ∨ break c in DIMACS: -5360 -5361 5362 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 238}_2 ∧ -b^{2, 238}_1 ∧ -b^{2, 238}_0 ∧ true) c in CNF: c -b^{2, 238}_2 ∨ b^{2, 238}_1 ∨ b^{2, 238}_0 ∨ false c in DIMACS: -5360 5361 5362 0 c 3 does not represent an automaton state. c -(-b^{2, 238}_2 ∧ b^{2, 238}_1 ∧ b^{2, 238}_0 ∧ true) c in CNF: c b^{2, 238}_2 ∨ -b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ false c in DIMACS: 5360 -5361 -5362 0 c -3 does not represent an automaton state. c -( b^{2, 238}_2 ∧ b^{2, 238}_1 ∧ b^{2, 238}_0 ∧ true) c in CNF: c -b^{2, 238}_2 ∨ -b^{2, 238}_1 ∨ -b^{2, 238}_0 ∨ false c in DIMACS: -5360 -5361 -5362 0 c i = 239 c -2+1 --> -1 c ( b^{2, 239}_2 ∧ b^{2, 239}_1 ∧ -b^{2, 239}_0 ∧ p_478) -> ( b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ b^{2, 240}_0) c in CNF: c -b^{2, 239}_2 ∨ -b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ -p_478 ∨ b^{2, 240}_2 c -b^{2, 239}_2 ∨ -b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ -p_478 ∨ -b^{2, 240}_1 c -b^{2, 239}_2 ∨ -b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ -p_478 ∨ b^{2, 240}_0 c in DIMACS: -5363 -5364 5365 -478 5366 0 -5363 -5364 5365 -478 -5367 0 -5363 -5364 5365 -478 5368 0 c -1+1 --> 0 c ( b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ b^{2, 239}_0 ∧ p_478) -> (-b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ -b^{2, 240}_0) c in CNF: c -b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ -p_478 ∨ -b^{2, 240}_2 c -b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ -p_478 ∨ -b^{2, 240}_1 c -b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ -p_478 ∨ -b^{2, 240}_0 c in DIMACS: -5363 5364 -5365 -478 -5366 0 -5363 5364 -5365 -478 -5367 0 -5363 5364 -5365 -478 -5368 0 c 0+1 --> 1 c (-b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ -b^{2, 239}_0 ∧ p_478) -> (-b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ b^{2, 240}_0) c in CNF: c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ -p_478 ∨ -b^{2, 240}_2 c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ -p_478 ∨ -b^{2, 240}_1 c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ -p_478 ∨ b^{2, 240}_0 c in DIMACS: 5363 5364 5365 -478 -5366 0 5363 5364 5365 -478 -5367 0 5363 5364 5365 -478 5368 0 c 1+1 --> 2 c (-b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ b^{2, 239}_0 ∧ p_478) -> (-b^{2, 240}_2 ∧ b^{2, 240}_1 ∧ -b^{2, 240}_0) c in CNF: c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ -p_478 ∨ -b^{2, 240}_2 c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ -p_478 ∨ b^{2, 240}_1 c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ -p_478 ∨ -b^{2, 240}_0 c in DIMACS: 5363 5364 -5365 -478 -5366 0 5363 5364 -5365 -478 5367 0 5363 5364 -5365 -478 -5368 0 c 2+1 --> break c (-b^{2, 239}_2 ∧ b^{2, 239}_1 ∧ -b^{2, 239}_0 ∧ p_478) -> break c in CNF: c b^{2, 239}_2 ∨ -b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ -p_478 ∨ break c in DIMACS: 5363 -5364 5365 -478 1162 0 c 2-1 --> 1 c (-b^{2, 239}_2 ∧ b^{2, 239}_1 ∧ -b^{2, 239}_0 ∧ -p_478) -> (-b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ b^{2, 240}_0) c in CNF: c b^{2, 239}_2 ∨ -b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ p_478 ∨ -b^{2, 240}_2 c b^{2, 239}_2 ∨ -b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ p_478 ∨ -b^{2, 240}_1 c b^{2, 239}_2 ∨ -b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ p_478 ∨ b^{2, 240}_0 c in DIMACS: 5363 -5364 5365 478 -5366 0 5363 -5364 5365 478 -5367 0 5363 -5364 5365 478 5368 0 c 1-1 --> 0 c (-b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ b^{2, 239}_0 ∧ -p_478) -> (-b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ -b^{2, 240}_0) c in CNF: c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ p_478 ∨ -b^{2, 240}_2 c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ p_478 ∨ -b^{2, 240}_1 c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ p_478 ∨ -b^{2, 240}_0 c in DIMACS: 5363 5364 -5365 478 -5366 0 5363 5364 -5365 478 -5367 0 5363 5364 -5365 478 -5368 0 c 0-1 --> -1 c (-b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ -b^{2, 239}_0 ∧ -p_478) -> ( b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ b^{2, 240}_0) c in CNF: c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ p_478 ∨ b^{2, 240}_2 c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ p_478 ∨ -b^{2, 240}_1 c b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ p_478 ∨ b^{2, 240}_0 c in DIMACS: 5363 5364 5365 478 5366 0 5363 5364 5365 478 -5367 0 5363 5364 5365 478 5368 0 c -1-1 --> -2 c ( b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ b^{2, 239}_0 ∧ -p_478) -> ( b^{2, 240}_2 ∧ b^{2, 240}_1 ∧ -b^{2, 240}_0) c in CNF: c -b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ p_478 ∨ b^{2, 240}_2 c -b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ p_478 ∨ b^{2, 240}_1 c -b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ p_478 ∨ -b^{2, 240}_0 c in DIMACS: -5363 5364 -5365 478 5366 0 -5363 5364 -5365 478 5367 0 -5363 5364 -5365 478 -5368 0 c -2-1 --> break c ( b^{2, 239}_2 ∧ b^{2, 239}_1 ∧ -b^{2, 239}_0 ∧ -p_478) -> break c in CNF: c -b^{2, 239}_2 ∨ -b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ p_478 ∨ break c in DIMACS: -5363 -5364 5365 478 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 239}_2 ∧ -b^{2, 239}_1 ∧ -b^{2, 239}_0 ∧ true) c in CNF: c -b^{2, 239}_2 ∨ b^{2, 239}_1 ∨ b^{2, 239}_0 ∨ false c in DIMACS: -5363 5364 5365 0 c 3 does not represent an automaton state. c -(-b^{2, 239}_2 ∧ b^{2, 239}_1 ∧ b^{2, 239}_0 ∧ true) c in CNF: c b^{2, 239}_2 ∨ -b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ false c in DIMACS: 5363 -5364 -5365 0 c -3 does not represent an automaton state. c -( b^{2, 239}_2 ∧ b^{2, 239}_1 ∧ b^{2, 239}_0 ∧ true) c in CNF: c -b^{2, 239}_2 ∨ -b^{2, 239}_1 ∨ -b^{2, 239}_0 ∨ false c in DIMACS: -5363 -5364 -5365 0 c i = 240 c -2+1 --> -1 c ( b^{2, 240}_2 ∧ b^{2, 240}_1 ∧ -b^{2, 240}_0 ∧ p_480) -> ( b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ b^{2, 241}_0) c in CNF: c -b^{2, 240}_2 ∨ -b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ -p_480 ∨ b^{2, 241}_2 c -b^{2, 240}_2 ∨ -b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ -p_480 ∨ -b^{2, 241}_1 c -b^{2, 240}_2 ∨ -b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ -p_480 ∨ b^{2, 241}_0 c in DIMACS: -5366 -5367 5368 -480 5369 0 -5366 -5367 5368 -480 -5370 0 -5366 -5367 5368 -480 5371 0 c -1+1 --> 0 c ( b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ b^{2, 240}_0 ∧ p_480) -> (-b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ -b^{2, 241}_0) c in CNF: c -b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ -p_480 ∨ -b^{2, 241}_2 c -b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ -p_480 ∨ -b^{2, 241}_1 c -b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ -p_480 ∨ -b^{2, 241}_0 c in DIMACS: -5366 5367 -5368 -480 -5369 0 -5366 5367 -5368 -480 -5370 0 -5366 5367 -5368 -480 -5371 0 c 0+1 --> 1 c (-b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ -b^{2, 240}_0 ∧ p_480) -> (-b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ b^{2, 241}_0) c in CNF: c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ -p_480 ∨ -b^{2, 241}_2 c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ -p_480 ∨ -b^{2, 241}_1 c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ -p_480 ∨ b^{2, 241}_0 c in DIMACS: 5366 5367 5368 -480 -5369 0 5366 5367 5368 -480 -5370 0 5366 5367 5368 -480 5371 0 c 1+1 --> 2 c (-b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ b^{2, 240}_0 ∧ p_480) -> (-b^{2, 241}_2 ∧ b^{2, 241}_1 ∧ -b^{2, 241}_0) c in CNF: c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ -p_480 ∨ -b^{2, 241}_2 c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ -p_480 ∨ b^{2, 241}_1 c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ -p_480 ∨ -b^{2, 241}_0 c in DIMACS: 5366 5367 -5368 -480 -5369 0 5366 5367 -5368 -480 5370 0 5366 5367 -5368 -480 -5371 0 c 2+1 --> break c (-b^{2, 240}_2 ∧ b^{2, 240}_1 ∧ -b^{2, 240}_0 ∧ p_480) -> break c in CNF: c b^{2, 240}_2 ∨ -b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ -p_480 ∨ break c in DIMACS: 5366 -5367 5368 -480 1162 0 c 2-1 --> 1 c (-b^{2, 240}_2 ∧ b^{2, 240}_1 ∧ -b^{2, 240}_0 ∧ -p_480) -> (-b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ b^{2, 241}_0) c in CNF: c b^{2, 240}_2 ∨ -b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ p_480 ∨ -b^{2, 241}_2 c b^{2, 240}_2 ∨ -b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ p_480 ∨ -b^{2, 241}_1 c b^{2, 240}_2 ∨ -b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ p_480 ∨ b^{2, 241}_0 c in DIMACS: 5366 -5367 5368 480 -5369 0 5366 -5367 5368 480 -5370 0 5366 -5367 5368 480 5371 0 c 1-1 --> 0 c (-b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ b^{2, 240}_0 ∧ -p_480) -> (-b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ -b^{2, 241}_0) c in CNF: c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ p_480 ∨ -b^{2, 241}_2 c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ p_480 ∨ -b^{2, 241}_1 c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ p_480 ∨ -b^{2, 241}_0 c in DIMACS: 5366 5367 -5368 480 -5369 0 5366 5367 -5368 480 -5370 0 5366 5367 -5368 480 -5371 0 c 0-1 --> -1 c (-b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ -b^{2, 240}_0 ∧ -p_480) -> ( b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ b^{2, 241}_0) c in CNF: c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ p_480 ∨ b^{2, 241}_2 c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ p_480 ∨ -b^{2, 241}_1 c b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ p_480 ∨ b^{2, 241}_0 c in DIMACS: 5366 5367 5368 480 5369 0 5366 5367 5368 480 -5370 0 5366 5367 5368 480 5371 0 c -1-1 --> -2 c ( b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ b^{2, 240}_0 ∧ -p_480) -> ( b^{2, 241}_2 ∧ b^{2, 241}_1 ∧ -b^{2, 241}_0) c in CNF: c -b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ p_480 ∨ b^{2, 241}_2 c -b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ p_480 ∨ b^{2, 241}_1 c -b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ p_480 ∨ -b^{2, 241}_0 c in DIMACS: -5366 5367 -5368 480 5369 0 -5366 5367 -5368 480 5370 0 -5366 5367 -5368 480 -5371 0 c -2-1 --> break c ( b^{2, 240}_2 ∧ b^{2, 240}_1 ∧ -b^{2, 240}_0 ∧ -p_480) -> break c in CNF: c -b^{2, 240}_2 ∨ -b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ p_480 ∨ break c in DIMACS: -5366 -5367 5368 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 240}_2 ∧ -b^{2, 240}_1 ∧ -b^{2, 240}_0 ∧ true) c in CNF: c -b^{2, 240}_2 ∨ b^{2, 240}_1 ∨ b^{2, 240}_0 ∨ false c in DIMACS: -5366 5367 5368 0 c 3 does not represent an automaton state. c -(-b^{2, 240}_2 ∧ b^{2, 240}_1 ∧ b^{2, 240}_0 ∧ true) c in CNF: c b^{2, 240}_2 ∨ -b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ false c in DIMACS: 5366 -5367 -5368 0 c -3 does not represent an automaton state. c -( b^{2, 240}_2 ∧ b^{2, 240}_1 ∧ b^{2, 240}_0 ∧ true) c in CNF: c -b^{2, 240}_2 ∨ -b^{2, 240}_1 ∨ -b^{2, 240}_0 ∨ false c in DIMACS: -5366 -5367 -5368 0 c i = 241 c -2+1 --> -1 c ( b^{2, 241}_2 ∧ b^{2, 241}_1 ∧ -b^{2, 241}_0 ∧ p_482) -> ( b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ b^{2, 242}_0) c in CNF: c -b^{2, 241}_2 ∨ -b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ -p_482 ∨ b^{2, 242}_2 c -b^{2, 241}_2 ∨ -b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ -p_482 ∨ -b^{2, 242}_1 c -b^{2, 241}_2 ∨ -b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ -p_482 ∨ b^{2, 242}_0 c in DIMACS: -5369 -5370 5371 -482 5372 0 -5369 -5370 5371 -482 -5373 0 -5369 -5370 5371 -482 5374 0 c -1+1 --> 0 c ( b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ b^{2, 241}_0 ∧ p_482) -> (-b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ -b^{2, 242}_0) c in CNF: c -b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ -p_482 ∨ -b^{2, 242}_2 c -b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ -p_482 ∨ -b^{2, 242}_1 c -b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ -p_482 ∨ -b^{2, 242}_0 c in DIMACS: -5369 5370 -5371 -482 -5372 0 -5369 5370 -5371 -482 -5373 0 -5369 5370 -5371 -482 -5374 0 c 0+1 --> 1 c (-b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ -b^{2, 241}_0 ∧ p_482) -> (-b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ b^{2, 242}_0) c in CNF: c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ -p_482 ∨ -b^{2, 242}_2 c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ -p_482 ∨ -b^{2, 242}_1 c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ -p_482 ∨ b^{2, 242}_0 c in DIMACS: 5369 5370 5371 -482 -5372 0 5369 5370 5371 -482 -5373 0 5369 5370 5371 -482 5374 0 c 1+1 --> 2 c (-b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ b^{2, 241}_0 ∧ p_482) -> (-b^{2, 242}_2 ∧ b^{2, 242}_1 ∧ -b^{2, 242}_0) c in CNF: c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ -p_482 ∨ -b^{2, 242}_2 c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ -p_482 ∨ b^{2, 242}_1 c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ -p_482 ∨ -b^{2, 242}_0 c in DIMACS: 5369 5370 -5371 -482 -5372 0 5369 5370 -5371 -482 5373 0 5369 5370 -5371 -482 -5374 0 c 2+1 --> break c (-b^{2, 241}_2 ∧ b^{2, 241}_1 ∧ -b^{2, 241}_0 ∧ p_482) -> break c in CNF: c b^{2, 241}_2 ∨ -b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ -p_482 ∨ break c in DIMACS: 5369 -5370 5371 -482 1162 0 c 2-1 --> 1 c (-b^{2, 241}_2 ∧ b^{2, 241}_1 ∧ -b^{2, 241}_0 ∧ -p_482) -> (-b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ b^{2, 242}_0) c in CNF: c b^{2, 241}_2 ∨ -b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ p_482 ∨ -b^{2, 242}_2 c b^{2, 241}_2 ∨ -b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ p_482 ∨ -b^{2, 242}_1 c b^{2, 241}_2 ∨ -b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ p_482 ∨ b^{2, 242}_0 c in DIMACS: 5369 -5370 5371 482 -5372 0 5369 -5370 5371 482 -5373 0 5369 -5370 5371 482 5374 0 c 1-1 --> 0 c (-b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ b^{2, 241}_0 ∧ -p_482) -> (-b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ -b^{2, 242}_0) c in CNF: c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ p_482 ∨ -b^{2, 242}_2 c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ p_482 ∨ -b^{2, 242}_1 c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ p_482 ∨ -b^{2, 242}_0 c in DIMACS: 5369 5370 -5371 482 -5372 0 5369 5370 -5371 482 -5373 0 5369 5370 -5371 482 -5374 0 c 0-1 --> -1 c (-b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ -b^{2, 241}_0 ∧ -p_482) -> ( b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ b^{2, 242}_0) c in CNF: c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ p_482 ∨ b^{2, 242}_2 c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ p_482 ∨ -b^{2, 242}_1 c b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ p_482 ∨ b^{2, 242}_0 c in DIMACS: 5369 5370 5371 482 5372 0 5369 5370 5371 482 -5373 0 5369 5370 5371 482 5374 0 c -1-1 --> -2 c ( b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ b^{2, 241}_0 ∧ -p_482) -> ( b^{2, 242}_2 ∧ b^{2, 242}_1 ∧ -b^{2, 242}_0) c in CNF: c -b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ p_482 ∨ b^{2, 242}_2 c -b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ p_482 ∨ b^{2, 242}_1 c -b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ p_482 ∨ -b^{2, 242}_0 c in DIMACS: -5369 5370 -5371 482 5372 0 -5369 5370 -5371 482 5373 0 -5369 5370 -5371 482 -5374 0 c -2-1 --> break c ( b^{2, 241}_2 ∧ b^{2, 241}_1 ∧ -b^{2, 241}_0 ∧ -p_482) -> break c in CNF: c -b^{2, 241}_2 ∨ -b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ p_482 ∨ break c in DIMACS: -5369 -5370 5371 482 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 241}_2 ∧ -b^{2, 241}_1 ∧ -b^{2, 241}_0 ∧ true) c in CNF: c -b^{2, 241}_2 ∨ b^{2, 241}_1 ∨ b^{2, 241}_0 ∨ false c in DIMACS: -5369 5370 5371 0 c 3 does not represent an automaton state. c -(-b^{2, 241}_2 ∧ b^{2, 241}_1 ∧ b^{2, 241}_0 ∧ true) c in CNF: c b^{2, 241}_2 ∨ -b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ false c in DIMACS: 5369 -5370 -5371 0 c -3 does not represent an automaton state. c -( b^{2, 241}_2 ∧ b^{2, 241}_1 ∧ b^{2, 241}_0 ∧ true) c in CNF: c -b^{2, 241}_2 ∨ -b^{2, 241}_1 ∨ -b^{2, 241}_0 ∨ false c in DIMACS: -5369 -5370 -5371 0 c i = 242 c -2+1 --> -1 c ( b^{2, 242}_2 ∧ b^{2, 242}_1 ∧ -b^{2, 242}_0 ∧ p_484) -> ( b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ b^{2, 243}_0) c in CNF: c -b^{2, 242}_2 ∨ -b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ -p_484 ∨ b^{2, 243}_2 c -b^{2, 242}_2 ∨ -b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ -p_484 ∨ -b^{2, 243}_1 c -b^{2, 242}_2 ∨ -b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ -p_484 ∨ b^{2, 243}_0 c in DIMACS: -5372 -5373 5374 -484 5375 0 -5372 -5373 5374 -484 -5376 0 -5372 -5373 5374 -484 5377 0 c -1+1 --> 0 c ( b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ b^{2, 242}_0 ∧ p_484) -> (-b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ -b^{2, 243}_0) c in CNF: c -b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ -p_484 ∨ -b^{2, 243}_2 c -b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ -p_484 ∨ -b^{2, 243}_1 c -b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ -p_484 ∨ -b^{2, 243}_0 c in DIMACS: -5372 5373 -5374 -484 -5375 0 -5372 5373 -5374 -484 -5376 0 -5372 5373 -5374 -484 -5377 0 c 0+1 --> 1 c (-b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ -b^{2, 242}_0 ∧ p_484) -> (-b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ b^{2, 243}_0) c in CNF: c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ -p_484 ∨ -b^{2, 243}_2 c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ -p_484 ∨ -b^{2, 243}_1 c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ -p_484 ∨ b^{2, 243}_0 c in DIMACS: 5372 5373 5374 -484 -5375 0 5372 5373 5374 -484 -5376 0 5372 5373 5374 -484 5377 0 c 1+1 --> 2 c (-b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ b^{2, 242}_0 ∧ p_484) -> (-b^{2, 243}_2 ∧ b^{2, 243}_1 ∧ -b^{2, 243}_0) c in CNF: c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ -p_484 ∨ -b^{2, 243}_2 c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ -p_484 ∨ b^{2, 243}_1 c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ -p_484 ∨ -b^{2, 243}_0 c in DIMACS: 5372 5373 -5374 -484 -5375 0 5372 5373 -5374 -484 5376 0 5372 5373 -5374 -484 -5377 0 c 2+1 --> break c (-b^{2, 242}_2 ∧ b^{2, 242}_1 ∧ -b^{2, 242}_0 ∧ p_484) -> break c in CNF: c b^{2, 242}_2 ∨ -b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ -p_484 ∨ break c in DIMACS: 5372 -5373 5374 -484 1162 0 c 2-1 --> 1 c (-b^{2, 242}_2 ∧ b^{2, 242}_1 ∧ -b^{2, 242}_0 ∧ -p_484) -> (-b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ b^{2, 243}_0) c in CNF: c b^{2, 242}_2 ∨ -b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ p_484 ∨ -b^{2, 243}_2 c b^{2, 242}_2 ∨ -b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ p_484 ∨ -b^{2, 243}_1 c b^{2, 242}_2 ∨ -b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ p_484 ∨ b^{2, 243}_0 c in DIMACS: 5372 -5373 5374 484 -5375 0 5372 -5373 5374 484 -5376 0 5372 -5373 5374 484 5377 0 c 1-1 --> 0 c (-b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ b^{2, 242}_0 ∧ -p_484) -> (-b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ -b^{2, 243}_0) c in CNF: c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ p_484 ∨ -b^{2, 243}_2 c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ p_484 ∨ -b^{2, 243}_1 c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ p_484 ∨ -b^{2, 243}_0 c in DIMACS: 5372 5373 -5374 484 -5375 0 5372 5373 -5374 484 -5376 0 5372 5373 -5374 484 -5377 0 c 0-1 --> -1 c (-b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ -b^{2, 242}_0 ∧ -p_484) -> ( b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ b^{2, 243}_0) c in CNF: c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ p_484 ∨ b^{2, 243}_2 c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ p_484 ∨ -b^{2, 243}_1 c b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ p_484 ∨ b^{2, 243}_0 c in DIMACS: 5372 5373 5374 484 5375 0 5372 5373 5374 484 -5376 0 5372 5373 5374 484 5377 0 c -1-1 --> -2 c ( b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ b^{2, 242}_0 ∧ -p_484) -> ( b^{2, 243}_2 ∧ b^{2, 243}_1 ∧ -b^{2, 243}_0) c in CNF: c -b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ p_484 ∨ b^{2, 243}_2 c -b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ p_484 ∨ b^{2, 243}_1 c -b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ p_484 ∨ -b^{2, 243}_0 c in DIMACS: -5372 5373 -5374 484 5375 0 -5372 5373 -5374 484 5376 0 -5372 5373 -5374 484 -5377 0 c -2-1 --> break c ( b^{2, 242}_2 ∧ b^{2, 242}_1 ∧ -b^{2, 242}_0 ∧ -p_484) -> break c in CNF: c -b^{2, 242}_2 ∨ -b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ p_484 ∨ break c in DIMACS: -5372 -5373 5374 484 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 242}_2 ∧ -b^{2, 242}_1 ∧ -b^{2, 242}_0 ∧ true) c in CNF: c -b^{2, 242}_2 ∨ b^{2, 242}_1 ∨ b^{2, 242}_0 ∨ false c in DIMACS: -5372 5373 5374 0 c 3 does not represent an automaton state. c -(-b^{2, 242}_2 ∧ b^{2, 242}_1 ∧ b^{2, 242}_0 ∧ true) c in CNF: c b^{2, 242}_2 ∨ -b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ false c in DIMACS: 5372 -5373 -5374 0 c -3 does not represent an automaton state. c -( b^{2, 242}_2 ∧ b^{2, 242}_1 ∧ b^{2, 242}_0 ∧ true) c in CNF: c -b^{2, 242}_2 ∨ -b^{2, 242}_1 ∨ -b^{2, 242}_0 ∨ false c in DIMACS: -5372 -5373 -5374 0 c i = 243 c -2+1 --> -1 c ( b^{2, 243}_2 ∧ b^{2, 243}_1 ∧ -b^{2, 243}_0 ∧ p_486) -> ( b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ b^{2, 244}_0) c in CNF: c -b^{2, 243}_2 ∨ -b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ -p_486 ∨ b^{2, 244}_2 c -b^{2, 243}_2 ∨ -b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ -p_486 ∨ -b^{2, 244}_1 c -b^{2, 243}_2 ∨ -b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ -p_486 ∨ b^{2, 244}_0 c in DIMACS: -5375 -5376 5377 -486 5378 0 -5375 -5376 5377 -486 -5379 0 -5375 -5376 5377 -486 5380 0 c -1+1 --> 0 c ( b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ b^{2, 243}_0 ∧ p_486) -> (-b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ -b^{2, 244}_0) c in CNF: c -b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ -p_486 ∨ -b^{2, 244}_2 c -b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ -p_486 ∨ -b^{2, 244}_1 c -b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ -p_486 ∨ -b^{2, 244}_0 c in DIMACS: -5375 5376 -5377 -486 -5378 0 -5375 5376 -5377 -486 -5379 0 -5375 5376 -5377 -486 -5380 0 c 0+1 --> 1 c (-b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ -b^{2, 243}_0 ∧ p_486) -> (-b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ b^{2, 244}_0) c in CNF: c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ -p_486 ∨ -b^{2, 244}_2 c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ -p_486 ∨ -b^{2, 244}_1 c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ -p_486 ∨ b^{2, 244}_0 c in DIMACS: 5375 5376 5377 -486 -5378 0 5375 5376 5377 -486 -5379 0 5375 5376 5377 -486 5380 0 c 1+1 --> 2 c (-b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ b^{2, 243}_0 ∧ p_486) -> (-b^{2, 244}_2 ∧ b^{2, 244}_1 ∧ -b^{2, 244}_0) c in CNF: c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ -p_486 ∨ -b^{2, 244}_2 c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ -p_486 ∨ b^{2, 244}_1 c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ -p_486 ∨ -b^{2, 244}_0 c in DIMACS: 5375 5376 -5377 -486 -5378 0 5375 5376 -5377 -486 5379 0 5375 5376 -5377 -486 -5380 0 c 2+1 --> break c (-b^{2, 243}_2 ∧ b^{2, 243}_1 ∧ -b^{2, 243}_0 ∧ p_486) -> break c in CNF: c b^{2, 243}_2 ∨ -b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ -p_486 ∨ break c in DIMACS: 5375 -5376 5377 -486 1162 0 c 2-1 --> 1 c (-b^{2, 243}_2 ∧ b^{2, 243}_1 ∧ -b^{2, 243}_0 ∧ -p_486) -> (-b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ b^{2, 244}_0) c in CNF: c b^{2, 243}_2 ∨ -b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ p_486 ∨ -b^{2, 244}_2 c b^{2, 243}_2 ∨ -b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ p_486 ∨ -b^{2, 244}_1 c b^{2, 243}_2 ∨ -b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ p_486 ∨ b^{2, 244}_0 c in DIMACS: 5375 -5376 5377 486 -5378 0 5375 -5376 5377 486 -5379 0 5375 -5376 5377 486 5380 0 c 1-1 --> 0 c (-b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ b^{2, 243}_0 ∧ -p_486) -> (-b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ -b^{2, 244}_0) c in CNF: c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ p_486 ∨ -b^{2, 244}_2 c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ p_486 ∨ -b^{2, 244}_1 c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ p_486 ∨ -b^{2, 244}_0 c in DIMACS: 5375 5376 -5377 486 -5378 0 5375 5376 -5377 486 -5379 0 5375 5376 -5377 486 -5380 0 c 0-1 --> -1 c (-b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ -b^{2, 243}_0 ∧ -p_486) -> ( b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ b^{2, 244}_0) c in CNF: c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ p_486 ∨ b^{2, 244}_2 c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ p_486 ∨ -b^{2, 244}_1 c b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ p_486 ∨ b^{2, 244}_0 c in DIMACS: 5375 5376 5377 486 5378 0 5375 5376 5377 486 -5379 0 5375 5376 5377 486 5380 0 c -1-1 --> -2 c ( b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ b^{2, 243}_0 ∧ -p_486) -> ( b^{2, 244}_2 ∧ b^{2, 244}_1 ∧ -b^{2, 244}_0) c in CNF: c -b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ p_486 ∨ b^{2, 244}_2 c -b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ p_486 ∨ b^{2, 244}_1 c -b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ p_486 ∨ -b^{2, 244}_0 c in DIMACS: -5375 5376 -5377 486 5378 0 -5375 5376 -5377 486 5379 0 -5375 5376 -5377 486 -5380 0 c -2-1 --> break c ( b^{2, 243}_2 ∧ b^{2, 243}_1 ∧ -b^{2, 243}_0 ∧ -p_486) -> break c in CNF: c -b^{2, 243}_2 ∨ -b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ p_486 ∨ break c in DIMACS: -5375 -5376 5377 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 243}_2 ∧ -b^{2, 243}_1 ∧ -b^{2, 243}_0 ∧ true) c in CNF: c -b^{2, 243}_2 ∨ b^{2, 243}_1 ∨ b^{2, 243}_0 ∨ false c in DIMACS: -5375 5376 5377 0 c 3 does not represent an automaton state. c -(-b^{2, 243}_2 ∧ b^{2, 243}_1 ∧ b^{2, 243}_0 ∧ true) c in CNF: c b^{2, 243}_2 ∨ -b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ false c in DIMACS: 5375 -5376 -5377 0 c -3 does not represent an automaton state. c -( b^{2, 243}_2 ∧ b^{2, 243}_1 ∧ b^{2, 243}_0 ∧ true) c in CNF: c -b^{2, 243}_2 ∨ -b^{2, 243}_1 ∨ -b^{2, 243}_0 ∨ false c in DIMACS: -5375 -5376 -5377 0 c i = 244 c -2+1 --> -1 c ( b^{2, 244}_2 ∧ b^{2, 244}_1 ∧ -b^{2, 244}_0 ∧ p_488) -> ( b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ b^{2, 245}_0) c in CNF: c -b^{2, 244}_2 ∨ -b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ -p_488 ∨ b^{2, 245}_2 c -b^{2, 244}_2 ∨ -b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ -p_488 ∨ -b^{2, 245}_1 c -b^{2, 244}_2 ∨ -b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ -p_488 ∨ b^{2, 245}_0 c in DIMACS: -5378 -5379 5380 -488 5381 0 -5378 -5379 5380 -488 -5382 0 -5378 -5379 5380 -488 5383 0 c -1+1 --> 0 c ( b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ b^{2, 244}_0 ∧ p_488) -> (-b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ -b^{2, 245}_0) c in CNF: c -b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ -p_488 ∨ -b^{2, 245}_2 c -b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ -p_488 ∨ -b^{2, 245}_1 c -b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ -p_488 ∨ -b^{2, 245}_0 c in DIMACS: -5378 5379 -5380 -488 -5381 0 -5378 5379 -5380 -488 -5382 0 -5378 5379 -5380 -488 -5383 0 c 0+1 --> 1 c (-b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ -b^{2, 244}_0 ∧ p_488) -> (-b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ b^{2, 245}_0) c in CNF: c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ -p_488 ∨ -b^{2, 245}_2 c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ -p_488 ∨ -b^{2, 245}_1 c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ -p_488 ∨ b^{2, 245}_0 c in DIMACS: 5378 5379 5380 -488 -5381 0 5378 5379 5380 -488 -5382 0 5378 5379 5380 -488 5383 0 c 1+1 --> 2 c (-b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ b^{2, 244}_0 ∧ p_488) -> (-b^{2, 245}_2 ∧ b^{2, 245}_1 ∧ -b^{2, 245}_0) c in CNF: c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ -p_488 ∨ -b^{2, 245}_2 c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ -p_488 ∨ b^{2, 245}_1 c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ -p_488 ∨ -b^{2, 245}_0 c in DIMACS: 5378 5379 -5380 -488 -5381 0 5378 5379 -5380 -488 5382 0 5378 5379 -5380 -488 -5383 0 c 2+1 --> break c (-b^{2, 244}_2 ∧ b^{2, 244}_1 ∧ -b^{2, 244}_0 ∧ p_488) -> break c in CNF: c b^{2, 244}_2 ∨ -b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ -p_488 ∨ break c in DIMACS: 5378 -5379 5380 -488 1162 0 c 2-1 --> 1 c (-b^{2, 244}_2 ∧ b^{2, 244}_1 ∧ -b^{2, 244}_0 ∧ -p_488) -> (-b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ b^{2, 245}_0) c in CNF: c b^{2, 244}_2 ∨ -b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ p_488 ∨ -b^{2, 245}_2 c b^{2, 244}_2 ∨ -b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ p_488 ∨ -b^{2, 245}_1 c b^{2, 244}_2 ∨ -b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ p_488 ∨ b^{2, 245}_0 c in DIMACS: 5378 -5379 5380 488 -5381 0 5378 -5379 5380 488 -5382 0 5378 -5379 5380 488 5383 0 c 1-1 --> 0 c (-b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ b^{2, 244}_0 ∧ -p_488) -> (-b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ -b^{2, 245}_0) c in CNF: c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ p_488 ∨ -b^{2, 245}_2 c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ p_488 ∨ -b^{2, 245}_1 c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ p_488 ∨ -b^{2, 245}_0 c in DIMACS: 5378 5379 -5380 488 -5381 0 5378 5379 -5380 488 -5382 0 5378 5379 -5380 488 -5383 0 c 0-1 --> -1 c (-b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ -b^{2, 244}_0 ∧ -p_488) -> ( b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ b^{2, 245}_0) c in CNF: c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ p_488 ∨ b^{2, 245}_2 c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ p_488 ∨ -b^{2, 245}_1 c b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ p_488 ∨ b^{2, 245}_0 c in DIMACS: 5378 5379 5380 488 5381 0 5378 5379 5380 488 -5382 0 5378 5379 5380 488 5383 0 c -1-1 --> -2 c ( b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ b^{2, 244}_0 ∧ -p_488) -> ( b^{2, 245}_2 ∧ b^{2, 245}_1 ∧ -b^{2, 245}_0) c in CNF: c -b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ p_488 ∨ b^{2, 245}_2 c -b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ p_488 ∨ b^{2, 245}_1 c -b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ p_488 ∨ -b^{2, 245}_0 c in DIMACS: -5378 5379 -5380 488 5381 0 -5378 5379 -5380 488 5382 0 -5378 5379 -5380 488 -5383 0 c -2-1 --> break c ( b^{2, 244}_2 ∧ b^{2, 244}_1 ∧ -b^{2, 244}_0 ∧ -p_488) -> break c in CNF: c -b^{2, 244}_2 ∨ -b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ p_488 ∨ break c in DIMACS: -5378 -5379 5380 488 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 244}_2 ∧ -b^{2, 244}_1 ∧ -b^{2, 244}_0 ∧ true) c in CNF: c -b^{2, 244}_2 ∨ b^{2, 244}_1 ∨ b^{2, 244}_0 ∨ false c in DIMACS: -5378 5379 5380 0 c 3 does not represent an automaton state. c -(-b^{2, 244}_2 ∧ b^{2, 244}_1 ∧ b^{2, 244}_0 ∧ true) c in CNF: c b^{2, 244}_2 ∨ -b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ false c in DIMACS: 5378 -5379 -5380 0 c -3 does not represent an automaton state. c -( b^{2, 244}_2 ∧ b^{2, 244}_1 ∧ b^{2, 244}_0 ∧ true) c in CNF: c -b^{2, 244}_2 ∨ -b^{2, 244}_1 ∨ -b^{2, 244}_0 ∨ false c in DIMACS: -5378 -5379 -5380 0 c i = 245 c -2+1 --> -1 c ( b^{2, 245}_2 ∧ b^{2, 245}_1 ∧ -b^{2, 245}_0 ∧ p_490) -> ( b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ b^{2, 246}_0) c in CNF: c -b^{2, 245}_2 ∨ -b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ -p_490 ∨ b^{2, 246}_2 c -b^{2, 245}_2 ∨ -b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ -p_490 ∨ -b^{2, 246}_1 c -b^{2, 245}_2 ∨ -b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ -p_490 ∨ b^{2, 246}_0 c in DIMACS: -5381 -5382 5383 -490 5384 0 -5381 -5382 5383 -490 -5385 0 -5381 -5382 5383 -490 5386 0 c -1+1 --> 0 c ( b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ b^{2, 245}_0 ∧ p_490) -> (-b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ -b^{2, 246}_0) c in CNF: c -b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ -p_490 ∨ -b^{2, 246}_2 c -b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ -p_490 ∨ -b^{2, 246}_1 c -b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ -p_490 ∨ -b^{2, 246}_0 c in DIMACS: -5381 5382 -5383 -490 -5384 0 -5381 5382 -5383 -490 -5385 0 -5381 5382 -5383 -490 -5386 0 c 0+1 --> 1 c (-b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ -b^{2, 245}_0 ∧ p_490) -> (-b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ b^{2, 246}_0) c in CNF: c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ -p_490 ∨ -b^{2, 246}_2 c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ -p_490 ∨ -b^{2, 246}_1 c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ -p_490 ∨ b^{2, 246}_0 c in DIMACS: 5381 5382 5383 -490 -5384 0 5381 5382 5383 -490 -5385 0 5381 5382 5383 -490 5386 0 c 1+1 --> 2 c (-b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ b^{2, 245}_0 ∧ p_490) -> (-b^{2, 246}_2 ∧ b^{2, 246}_1 ∧ -b^{2, 246}_0) c in CNF: c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ -p_490 ∨ -b^{2, 246}_2 c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ -p_490 ∨ b^{2, 246}_1 c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ -p_490 ∨ -b^{2, 246}_0 c in DIMACS: 5381 5382 -5383 -490 -5384 0 5381 5382 -5383 -490 5385 0 5381 5382 -5383 -490 -5386 0 c 2+1 --> break c (-b^{2, 245}_2 ∧ b^{2, 245}_1 ∧ -b^{2, 245}_0 ∧ p_490) -> break c in CNF: c b^{2, 245}_2 ∨ -b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ -p_490 ∨ break c in DIMACS: 5381 -5382 5383 -490 1162 0 c 2-1 --> 1 c (-b^{2, 245}_2 ∧ b^{2, 245}_1 ∧ -b^{2, 245}_0 ∧ -p_490) -> (-b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ b^{2, 246}_0) c in CNF: c b^{2, 245}_2 ∨ -b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ p_490 ∨ -b^{2, 246}_2 c b^{2, 245}_2 ∨ -b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ p_490 ∨ -b^{2, 246}_1 c b^{2, 245}_2 ∨ -b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ p_490 ∨ b^{2, 246}_0 c in DIMACS: 5381 -5382 5383 490 -5384 0 5381 -5382 5383 490 -5385 0 5381 -5382 5383 490 5386 0 c 1-1 --> 0 c (-b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ b^{2, 245}_0 ∧ -p_490) -> (-b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ -b^{2, 246}_0) c in CNF: c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ p_490 ∨ -b^{2, 246}_2 c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ p_490 ∨ -b^{2, 246}_1 c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ p_490 ∨ -b^{2, 246}_0 c in DIMACS: 5381 5382 -5383 490 -5384 0 5381 5382 -5383 490 -5385 0 5381 5382 -5383 490 -5386 0 c 0-1 --> -1 c (-b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ -b^{2, 245}_0 ∧ -p_490) -> ( b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ b^{2, 246}_0) c in CNF: c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ p_490 ∨ b^{2, 246}_2 c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ p_490 ∨ -b^{2, 246}_1 c b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ p_490 ∨ b^{2, 246}_0 c in DIMACS: 5381 5382 5383 490 5384 0 5381 5382 5383 490 -5385 0 5381 5382 5383 490 5386 0 c -1-1 --> -2 c ( b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ b^{2, 245}_0 ∧ -p_490) -> ( b^{2, 246}_2 ∧ b^{2, 246}_1 ∧ -b^{2, 246}_0) c in CNF: c -b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ p_490 ∨ b^{2, 246}_2 c -b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ p_490 ∨ b^{2, 246}_1 c -b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ p_490 ∨ -b^{2, 246}_0 c in DIMACS: -5381 5382 -5383 490 5384 0 -5381 5382 -5383 490 5385 0 -5381 5382 -5383 490 -5386 0 c -2-1 --> break c ( b^{2, 245}_2 ∧ b^{2, 245}_1 ∧ -b^{2, 245}_0 ∧ -p_490) -> break c in CNF: c -b^{2, 245}_2 ∨ -b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ p_490 ∨ break c in DIMACS: -5381 -5382 5383 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 245}_2 ∧ -b^{2, 245}_1 ∧ -b^{2, 245}_0 ∧ true) c in CNF: c -b^{2, 245}_2 ∨ b^{2, 245}_1 ∨ b^{2, 245}_0 ∨ false c in DIMACS: -5381 5382 5383 0 c 3 does not represent an automaton state. c -(-b^{2, 245}_2 ∧ b^{2, 245}_1 ∧ b^{2, 245}_0 ∧ true) c in CNF: c b^{2, 245}_2 ∨ -b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ false c in DIMACS: 5381 -5382 -5383 0 c -3 does not represent an automaton state. c -( b^{2, 245}_2 ∧ b^{2, 245}_1 ∧ b^{2, 245}_0 ∧ true) c in CNF: c -b^{2, 245}_2 ∨ -b^{2, 245}_1 ∨ -b^{2, 245}_0 ∨ false c in DIMACS: -5381 -5382 -5383 0 c i = 246 c -2+1 --> -1 c ( b^{2, 246}_2 ∧ b^{2, 246}_1 ∧ -b^{2, 246}_0 ∧ p_492) -> ( b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ b^{2, 247}_0) c in CNF: c -b^{2, 246}_2 ∨ -b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ -p_492 ∨ b^{2, 247}_2 c -b^{2, 246}_2 ∨ -b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ -p_492 ∨ -b^{2, 247}_1 c -b^{2, 246}_2 ∨ -b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ -p_492 ∨ b^{2, 247}_0 c in DIMACS: -5384 -5385 5386 -492 5387 0 -5384 -5385 5386 -492 -5388 0 -5384 -5385 5386 -492 5389 0 c -1+1 --> 0 c ( b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ b^{2, 246}_0 ∧ p_492) -> (-b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ -b^{2, 247}_0) c in CNF: c -b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ -p_492 ∨ -b^{2, 247}_2 c -b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ -p_492 ∨ -b^{2, 247}_1 c -b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ -p_492 ∨ -b^{2, 247}_0 c in DIMACS: -5384 5385 -5386 -492 -5387 0 -5384 5385 -5386 -492 -5388 0 -5384 5385 -5386 -492 -5389 0 c 0+1 --> 1 c (-b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ -b^{2, 246}_0 ∧ p_492) -> (-b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ b^{2, 247}_0) c in CNF: c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ -p_492 ∨ -b^{2, 247}_2 c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ -p_492 ∨ -b^{2, 247}_1 c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ -p_492 ∨ b^{2, 247}_0 c in DIMACS: 5384 5385 5386 -492 -5387 0 5384 5385 5386 -492 -5388 0 5384 5385 5386 -492 5389 0 c 1+1 --> 2 c (-b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ b^{2, 246}_0 ∧ p_492) -> (-b^{2, 247}_2 ∧ b^{2, 247}_1 ∧ -b^{2, 247}_0) c in CNF: c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ -p_492 ∨ -b^{2, 247}_2 c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ -p_492 ∨ b^{2, 247}_1 c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ -p_492 ∨ -b^{2, 247}_0 c in DIMACS: 5384 5385 -5386 -492 -5387 0 5384 5385 -5386 -492 5388 0 5384 5385 -5386 -492 -5389 0 c 2+1 --> break c (-b^{2, 246}_2 ∧ b^{2, 246}_1 ∧ -b^{2, 246}_0 ∧ p_492) -> break c in CNF: c b^{2, 246}_2 ∨ -b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ -p_492 ∨ break c in DIMACS: 5384 -5385 5386 -492 1162 0 c 2-1 --> 1 c (-b^{2, 246}_2 ∧ b^{2, 246}_1 ∧ -b^{2, 246}_0 ∧ -p_492) -> (-b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ b^{2, 247}_0) c in CNF: c b^{2, 246}_2 ∨ -b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ p_492 ∨ -b^{2, 247}_2 c b^{2, 246}_2 ∨ -b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ p_492 ∨ -b^{2, 247}_1 c b^{2, 246}_2 ∨ -b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ p_492 ∨ b^{2, 247}_0 c in DIMACS: 5384 -5385 5386 492 -5387 0 5384 -5385 5386 492 -5388 0 5384 -5385 5386 492 5389 0 c 1-1 --> 0 c (-b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ b^{2, 246}_0 ∧ -p_492) -> (-b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ -b^{2, 247}_0) c in CNF: c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ p_492 ∨ -b^{2, 247}_2 c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ p_492 ∨ -b^{2, 247}_1 c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ p_492 ∨ -b^{2, 247}_0 c in DIMACS: 5384 5385 -5386 492 -5387 0 5384 5385 -5386 492 -5388 0 5384 5385 -5386 492 -5389 0 c 0-1 --> -1 c (-b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ -b^{2, 246}_0 ∧ -p_492) -> ( b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ b^{2, 247}_0) c in CNF: c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ p_492 ∨ b^{2, 247}_2 c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ p_492 ∨ -b^{2, 247}_1 c b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ p_492 ∨ b^{2, 247}_0 c in DIMACS: 5384 5385 5386 492 5387 0 5384 5385 5386 492 -5388 0 5384 5385 5386 492 5389 0 c -1-1 --> -2 c ( b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ b^{2, 246}_0 ∧ -p_492) -> ( b^{2, 247}_2 ∧ b^{2, 247}_1 ∧ -b^{2, 247}_0) c in CNF: c -b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ p_492 ∨ b^{2, 247}_2 c -b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ p_492 ∨ b^{2, 247}_1 c -b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ p_492 ∨ -b^{2, 247}_0 c in DIMACS: -5384 5385 -5386 492 5387 0 -5384 5385 -5386 492 5388 0 -5384 5385 -5386 492 -5389 0 c -2-1 --> break c ( b^{2, 246}_2 ∧ b^{2, 246}_1 ∧ -b^{2, 246}_0 ∧ -p_492) -> break c in CNF: c -b^{2, 246}_2 ∨ -b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ p_492 ∨ break c in DIMACS: -5384 -5385 5386 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 246}_2 ∧ -b^{2, 246}_1 ∧ -b^{2, 246}_0 ∧ true) c in CNF: c -b^{2, 246}_2 ∨ b^{2, 246}_1 ∨ b^{2, 246}_0 ∨ false c in DIMACS: -5384 5385 5386 0 c 3 does not represent an automaton state. c -(-b^{2, 246}_2 ∧ b^{2, 246}_1 ∧ b^{2, 246}_0 ∧ true) c in CNF: c b^{2, 246}_2 ∨ -b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ false c in DIMACS: 5384 -5385 -5386 0 c -3 does not represent an automaton state. c -( b^{2, 246}_2 ∧ b^{2, 246}_1 ∧ b^{2, 246}_0 ∧ true) c in CNF: c -b^{2, 246}_2 ∨ -b^{2, 246}_1 ∨ -b^{2, 246}_0 ∨ false c in DIMACS: -5384 -5385 -5386 0 c i = 247 c -2+1 --> -1 c ( b^{2, 247}_2 ∧ b^{2, 247}_1 ∧ -b^{2, 247}_0 ∧ p_494) -> ( b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ b^{2, 248}_0) c in CNF: c -b^{2, 247}_2 ∨ -b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ -p_494 ∨ b^{2, 248}_2 c -b^{2, 247}_2 ∨ -b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ -p_494 ∨ -b^{2, 248}_1 c -b^{2, 247}_2 ∨ -b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ -p_494 ∨ b^{2, 248}_0 c in DIMACS: -5387 -5388 5389 -494 5390 0 -5387 -5388 5389 -494 -5391 0 -5387 -5388 5389 -494 5392 0 c -1+1 --> 0 c ( b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ b^{2, 247}_0 ∧ p_494) -> (-b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ -b^{2, 248}_0) c in CNF: c -b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ -p_494 ∨ -b^{2, 248}_2 c -b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ -p_494 ∨ -b^{2, 248}_1 c -b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ -p_494 ∨ -b^{2, 248}_0 c in DIMACS: -5387 5388 -5389 -494 -5390 0 -5387 5388 -5389 -494 -5391 0 -5387 5388 -5389 -494 -5392 0 c 0+1 --> 1 c (-b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ -b^{2, 247}_0 ∧ p_494) -> (-b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ b^{2, 248}_0) c in CNF: c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ -p_494 ∨ -b^{2, 248}_2 c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ -p_494 ∨ -b^{2, 248}_1 c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ -p_494 ∨ b^{2, 248}_0 c in DIMACS: 5387 5388 5389 -494 -5390 0 5387 5388 5389 -494 -5391 0 5387 5388 5389 -494 5392 0 c 1+1 --> 2 c (-b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ b^{2, 247}_0 ∧ p_494) -> (-b^{2, 248}_2 ∧ b^{2, 248}_1 ∧ -b^{2, 248}_0) c in CNF: c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ -p_494 ∨ -b^{2, 248}_2 c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ -p_494 ∨ b^{2, 248}_1 c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ -p_494 ∨ -b^{2, 248}_0 c in DIMACS: 5387 5388 -5389 -494 -5390 0 5387 5388 -5389 -494 5391 0 5387 5388 -5389 -494 -5392 0 c 2+1 --> break c (-b^{2, 247}_2 ∧ b^{2, 247}_1 ∧ -b^{2, 247}_0 ∧ p_494) -> break c in CNF: c b^{2, 247}_2 ∨ -b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ -p_494 ∨ break c in DIMACS: 5387 -5388 5389 -494 1162 0 c 2-1 --> 1 c (-b^{2, 247}_2 ∧ b^{2, 247}_1 ∧ -b^{2, 247}_0 ∧ -p_494) -> (-b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ b^{2, 248}_0) c in CNF: c b^{2, 247}_2 ∨ -b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ p_494 ∨ -b^{2, 248}_2 c b^{2, 247}_2 ∨ -b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ p_494 ∨ -b^{2, 248}_1 c b^{2, 247}_2 ∨ -b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ p_494 ∨ b^{2, 248}_0 c in DIMACS: 5387 -5388 5389 494 -5390 0 5387 -5388 5389 494 -5391 0 5387 -5388 5389 494 5392 0 c 1-1 --> 0 c (-b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ b^{2, 247}_0 ∧ -p_494) -> (-b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ -b^{2, 248}_0) c in CNF: c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ p_494 ∨ -b^{2, 248}_2 c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ p_494 ∨ -b^{2, 248}_1 c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ p_494 ∨ -b^{2, 248}_0 c in DIMACS: 5387 5388 -5389 494 -5390 0 5387 5388 -5389 494 -5391 0 5387 5388 -5389 494 -5392 0 c 0-1 --> -1 c (-b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ -b^{2, 247}_0 ∧ -p_494) -> ( b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ b^{2, 248}_0) c in CNF: c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ p_494 ∨ b^{2, 248}_2 c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ p_494 ∨ -b^{2, 248}_1 c b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ p_494 ∨ b^{2, 248}_0 c in DIMACS: 5387 5388 5389 494 5390 0 5387 5388 5389 494 -5391 0 5387 5388 5389 494 5392 0 c -1-1 --> -2 c ( b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ b^{2, 247}_0 ∧ -p_494) -> ( b^{2, 248}_2 ∧ b^{2, 248}_1 ∧ -b^{2, 248}_0) c in CNF: c -b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ p_494 ∨ b^{2, 248}_2 c -b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ p_494 ∨ b^{2, 248}_1 c -b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ p_494 ∨ -b^{2, 248}_0 c in DIMACS: -5387 5388 -5389 494 5390 0 -5387 5388 -5389 494 5391 0 -5387 5388 -5389 494 -5392 0 c -2-1 --> break c ( b^{2, 247}_2 ∧ b^{2, 247}_1 ∧ -b^{2, 247}_0 ∧ -p_494) -> break c in CNF: c -b^{2, 247}_2 ∨ -b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ p_494 ∨ break c in DIMACS: -5387 -5388 5389 494 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 247}_2 ∧ -b^{2, 247}_1 ∧ -b^{2, 247}_0 ∧ true) c in CNF: c -b^{2, 247}_2 ∨ b^{2, 247}_1 ∨ b^{2, 247}_0 ∨ false c in DIMACS: -5387 5388 5389 0 c 3 does not represent an automaton state. c -(-b^{2, 247}_2 ∧ b^{2, 247}_1 ∧ b^{2, 247}_0 ∧ true) c in CNF: c b^{2, 247}_2 ∨ -b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ false c in DIMACS: 5387 -5388 -5389 0 c -3 does not represent an automaton state. c -( b^{2, 247}_2 ∧ b^{2, 247}_1 ∧ b^{2, 247}_0 ∧ true) c in CNF: c -b^{2, 247}_2 ∨ -b^{2, 247}_1 ∨ -b^{2, 247}_0 ∨ false c in DIMACS: -5387 -5388 -5389 0 c i = 248 c -2+1 --> -1 c ( b^{2, 248}_2 ∧ b^{2, 248}_1 ∧ -b^{2, 248}_0 ∧ p_496) -> ( b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ b^{2, 249}_0) c in CNF: c -b^{2, 248}_2 ∨ -b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ -p_496 ∨ b^{2, 249}_2 c -b^{2, 248}_2 ∨ -b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ -p_496 ∨ -b^{2, 249}_1 c -b^{2, 248}_2 ∨ -b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ -p_496 ∨ b^{2, 249}_0 c in DIMACS: -5390 -5391 5392 -496 5393 0 -5390 -5391 5392 -496 -5394 0 -5390 -5391 5392 -496 5395 0 c -1+1 --> 0 c ( b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ b^{2, 248}_0 ∧ p_496) -> (-b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ -b^{2, 249}_0) c in CNF: c -b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ -p_496 ∨ -b^{2, 249}_2 c -b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ -p_496 ∨ -b^{2, 249}_1 c -b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ -p_496 ∨ -b^{2, 249}_0 c in DIMACS: -5390 5391 -5392 -496 -5393 0 -5390 5391 -5392 -496 -5394 0 -5390 5391 -5392 -496 -5395 0 c 0+1 --> 1 c (-b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ -b^{2, 248}_0 ∧ p_496) -> (-b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ b^{2, 249}_0) c in CNF: c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ -p_496 ∨ -b^{2, 249}_2 c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ -p_496 ∨ -b^{2, 249}_1 c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ -p_496 ∨ b^{2, 249}_0 c in DIMACS: 5390 5391 5392 -496 -5393 0 5390 5391 5392 -496 -5394 0 5390 5391 5392 -496 5395 0 c 1+1 --> 2 c (-b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ b^{2, 248}_0 ∧ p_496) -> (-b^{2, 249}_2 ∧ b^{2, 249}_1 ∧ -b^{2, 249}_0) c in CNF: c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ -p_496 ∨ -b^{2, 249}_2 c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ -p_496 ∨ b^{2, 249}_1 c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ -p_496 ∨ -b^{2, 249}_0 c in DIMACS: 5390 5391 -5392 -496 -5393 0 5390 5391 -5392 -496 5394 0 5390 5391 -5392 -496 -5395 0 c 2+1 --> break c (-b^{2, 248}_2 ∧ b^{2, 248}_1 ∧ -b^{2, 248}_0 ∧ p_496) -> break c in CNF: c b^{2, 248}_2 ∨ -b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ -p_496 ∨ break c in DIMACS: 5390 -5391 5392 -496 1162 0 c 2-1 --> 1 c (-b^{2, 248}_2 ∧ b^{2, 248}_1 ∧ -b^{2, 248}_0 ∧ -p_496) -> (-b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ b^{2, 249}_0) c in CNF: c b^{2, 248}_2 ∨ -b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ p_496 ∨ -b^{2, 249}_2 c b^{2, 248}_2 ∨ -b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ p_496 ∨ -b^{2, 249}_1 c b^{2, 248}_2 ∨ -b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ p_496 ∨ b^{2, 249}_0 c in DIMACS: 5390 -5391 5392 496 -5393 0 5390 -5391 5392 496 -5394 0 5390 -5391 5392 496 5395 0 c 1-1 --> 0 c (-b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ b^{2, 248}_0 ∧ -p_496) -> (-b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ -b^{2, 249}_0) c in CNF: c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ p_496 ∨ -b^{2, 249}_2 c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ p_496 ∨ -b^{2, 249}_1 c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ p_496 ∨ -b^{2, 249}_0 c in DIMACS: 5390 5391 -5392 496 -5393 0 5390 5391 -5392 496 -5394 0 5390 5391 -5392 496 -5395 0 c 0-1 --> -1 c (-b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ -b^{2, 248}_0 ∧ -p_496) -> ( b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ b^{2, 249}_0) c in CNF: c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ p_496 ∨ b^{2, 249}_2 c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ p_496 ∨ -b^{2, 249}_1 c b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ p_496 ∨ b^{2, 249}_0 c in DIMACS: 5390 5391 5392 496 5393 0 5390 5391 5392 496 -5394 0 5390 5391 5392 496 5395 0 c -1-1 --> -2 c ( b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ b^{2, 248}_0 ∧ -p_496) -> ( b^{2, 249}_2 ∧ b^{2, 249}_1 ∧ -b^{2, 249}_0) c in CNF: c -b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ p_496 ∨ b^{2, 249}_2 c -b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ p_496 ∨ b^{2, 249}_1 c -b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ p_496 ∨ -b^{2, 249}_0 c in DIMACS: -5390 5391 -5392 496 5393 0 -5390 5391 -5392 496 5394 0 -5390 5391 -5392 496 -5395 0 c -2-1 --> break c ( b^{2, 248}_2 ∧ b^{2, 248}_1 ∧ -b^{2, 248}_0 ∧ -p_496) -> break c in CNF: c -b^{2, 248}_2 ∨ -b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ p_496 ∨ break c in DIMACS: -5390 -5391 5392 496 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 248}_2 ∧ -b^{2, 248}_1 ∧ -b^{2, 248}_0 ∧ true) c in CNF: c -b^{2, 248}_2 ∨ b^{2, 248}_1 ∨ b^{2, 248}_0 ∨ false c in DIMACS: -5390 5391 5392 0 c 3 does not represent an automaton state. c -(-b^{2, 248}_2 ∧ b^{2, 248}_1 ∧ b^{2, 248}_0 ∧ true) c in CNF: c b^{2, 248}_2 ∨ -b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ false c in DIMACS: 5390 -5391 -5392 0 c -3 does not represent an automaton state. c -( b^{2, 248}_2 ∧ b^{2, 248}_1 ∧ b^{2, 248}_0 ∧ true) c in CNF: c -b^{2, 248}_2 ∨ -b^{2, 248}_1 ∨ -b^{2, 248}_0 ∨ false c in DIMACS: -5390 -5391 -5392 0 c i = 249 c -2+1 --> -1 c ( b^{2, 249}_2 ∧ b^{2, 249}_1 ∧ -b^{2, 249}_0 ∧ p_498) -> ( b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ b^{2, 250}_0) c in CNF: c -b^{2, 249}_2 ∨ -b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ -p_498 ∨ b^{2, 250}_2 c -b^{2, 249}_2 ∨ -b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ -p_498 ∨ -b^{2, 250}_1 c -b^{2, 249}_2 ∨ -b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ -p_498 ∨ b^{2, 250}_0 c in DIMACS: -5393 -5394 5395 -498 5396 0 -5393 -5394 5395 -498 -5397 0 -5393 -5394 5395 -498 5398 0 c -1+1 --> 0 c ( b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ b^{2, 249}_0 ∧ p_498) -> (-b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ -b^{2, 250}_0) c in CNF: c -b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ -p_498 ∨ -b^{2, 250}_2 c -b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ -p_498 ∨ -b^{2, 250}_1 c -b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ -p_498 ∨ -b^{2, 250}_0 c in DIMACS: -5393 5394 -5395 -498 -5396 0 -5393 5394 -5395 -498 -5397 0 -5393 5394 -5395 -498 -5398 0 c 0+1 --> 1 c (-b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ -b^{2, 249}_0 ∧ p_498) -> (-b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ b^{2, 250}_0) c in CNF: c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ -p_498 ∨ -b^{2, 250}_2 c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ -p_498 ∨ -b^{2, 250}_1 c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ -p_498 ∨ b^{2, 250}_0 c in DIMACS: 5393 5394 5395 -498 -5396 0 5393 5394 5395 -498 -5397 0 5393 5394 5395 -498 5398 0 c 1+1 --> 2 c (-b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ b^{2, 249}_0 ∧ p_498) -> (-b^{2, 250}_2 ∧ b^{2, 250}_1 ∧ -b^{2, 250}_0) c in CNF: c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ -p_498 ∨ -b^{2, 250}_2 c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ -p_498 ∨ b^{2, 250}_1 c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ -p_498 ∨ -b^{2, 250}_0 c in DIMACS: 5393 5394 -5395 -498 -5396 0 5393 5394 -5395 -498 5397 0 5393 5394 -5395 -498 -5398 0 c 2+1 --> break c (-b^{2, 249}_2 ∧ b^{2, 249}_1 ∧ -b^{2, 249}_0 ∧ p_498) -> break c in CNF: c b^{2, 249}_2 ∨ -b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ -p_498 ∨ break c in DIMACS: 5393 -5394 5395 -498 1162 0 c 2-1 --> 1 c (-b^{2, 249}_2 ∧ b^{2, 249}_1 ∧ -b^{2, 249}_0 ∧ -p_498) -> (-b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ b^{2, 250}_0) c in CNF: c b^{2, 249}_2 ∨ -b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ p_498 ∨ -b^{2, 250}_2 c b^{2, 249}_2 ∨ -b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ p_498 ∨ -b^{2, 250}_1 c b^{2, 249}_2 ∨ -b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ p_498 ∨ b^{2, 250}_0 c in DIMACS: 5393 -5394 5395 498 -5396 0 5393 -5394 5395 498 -5397 0 5393 -5394 5395 498 5398 0 c 1-1 --> 0 c (-b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ b^{2, 249}_0 ∧ -p_498) -> (-b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ -b^{2, 250}_0) c in CNF: c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ p_498 ∨ -b^{2, 250}_2 c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ p_498 ∨ -b^{2, 250}_1 c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ p_498 ∨ -b^{2, 250}_0 c in DIMACS: 5393 5394 -5395 498 -5396 0 5393 5394 -5395 498 -5397 0 5393 5394 -5395 498 -5398 0 c 0-1 --> -1 c (-b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ -b^{2, 249}_0 ∧ -p_498) -> ( b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ b^{2, 250}_0) c in CNF: c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ p_498 ∨ b^{2, 250}_2 c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ p_498 ∨ -b^{2, 250}_1 c b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ p_498 ∨ b^{2, 250}_0 c in DIMACS: 5393 5394 5395 498 5396 0 5393 5394 5395 498 -5397 0 5393 5394 5395 498 5398 0 c -1-1 --> -2 c ( b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ b^{2, 249}_0 ∧ -p_498) -> ( b^{2, 250}_2 ∧ b^{2, 250}_1 ∧ -b^{2, 250}_0) c in CNF: c -b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ p_498 ∨ b^{2, 250}_2 c -b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ p_498 ∨ b^{2, 250}_1 c -b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ p_498 ∨ -b^{2, 250}_0 c in DIMACS: -5393 5394 -5395 498 5396 0 -5393 5394 -5395 498 5397 0 -5393 5394 -5395 498 -5398 0 c -2-1 --> break c ( b^{2, 249}_2 ∧ b^{2, 249}_1 ∧ -b^{2, 249}_0 ∧ -p_498) -> break c in CNF: c -b^{2, 249}_2 ∨ -b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ p_498 ∨ break c in DIMACS: -5393 -5394 5395 498 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 249}_2 ∧ -b^{2, 249}_1 ∧ -b^{2, 249}_0 ∧ true) c in CNF: c -b^{2, 249}_2 ∨ b^{2, 249}_1 ∨ b^{2, 249}_0 ∨ false c in DIMACS: -5393 5394 5395 0 c 3 does not represent an automaton state. c -(-b^{2, 249}_2 ∧ b^{2, 249}_1 ∧ b^{2, 249}_0 ∧ true) c in CNF: c b^{2, 249}_2 ∨ -b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ false c in DIMACS: 5393 -5394 -5395 0 c -3 does not represent an automaton state. c -( b^{2, 249}_2 ∧ b^{2, 249}_1 ∧ b^{2, 249}_0 ∧ true) c in CNF: c -b^{2, 249}_2 ∨ -b^{2, 249}_1 ∨ -b^{2, 249}_0 ∨ false c in DIMACS: -5393 -5394 -5395 0 c i = 250 c -2+1 --> -1 c ( b^{2, 250}_2 ∧ b^{2, 250}_1 ∧ -b^{2, 250}_0 ∧ p_500) -> ( b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ b^{2, 251}_0) c in CNF: c -b^{2, 250}_2 ∨ -b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ -p_500 ∨ b^{2, 251}_2 c -b^{2, 250}_2 ∨ -b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ -p_500 ∨ -b^{2, 251}_1 c -b^{2, 250}_2 ∨ -b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ -p_500 ∨ b^{2, 251}_0 c in DIMACS: -5396 -5397 5398 -500 5399 0 -5396 -5397 5398 -500 -5400 0 -5396 -5397 5398 -500 5401 0 c -1+1 --> 0 c ( b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ b^{2, 250}_0 ∧ p_500) -> (-b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ -b^{2, 251}_0) c in CNF: c -b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ -p_500 ∨ -b^{2, 251}_2 c -b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ -p_500 ∨ -b^{2, 251}_1 c -b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ -p_500 ∨ -b^{2, 251}_0 c in DIMACS: -5396 5397 -5398 -500 -5399 0 -5396 5397 -5398 -500 -5400 0 -5396 5397 -5398 -500 -5401 0 c 0+1 --> 1 c (-b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ -b^{2, 250}_0 ∧ p_500) -> (-b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ b^{2, 251}_0) c in CNF: c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ -p_500 ∨ -b^{2, 251}_2 c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ -p_500 ∨ -b^{2, 251}_1 c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ -p_500 ∨ b^{2, 251}_0 c in DIMACS: 5396 5397 5398 -500 -5399 0 5396 5397 5398 -500 -5400 0 5396 5397 5398 -500 5401 0 c 1+1 --> 2 c (-b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ b^{2, 250}_0 ∧ p_500) -> (-b^{2, 251}_2 ∧ b^{2, 251}_1 ∧ -b^{2, 251}_0) c in CNF: c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ -p_500 ∨ -b^{2, 251}_2 c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ -p_500 ∨ b^{2, 251}_1 c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ -p_500 ∨ -b^{2, 251}_0 c in DIMACS: 5396 5397 -5398 -500 -5399 0 5396 5397 -5398 -500 5400 0 5396 5397 -5398 -500 -5401 0 c 2+1 --> break c (-b^{2, 250}_2 ∧ b^{2, 250}_1 ∧ -b^{2, 250}_0 ∧ p_500) -> break c in CNF: c b^{2, 250}_2 ∨ -b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ -p_500 ∨ break c in DIMACS: 5396 -5397 5398 -500 1162 0 c 2-1 --> 1 c (-b^{2, 250}_2 ∧ b^{2, 250}_1 ∧ -b^{2, 250}_0 ∧ -p_500) -> (-b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ b^{2, 251}_0) c in CNF: c b^{2, 250}_2 ∨ -b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ p_500 ∨ -b^{2, 251}_2 c b^{2, 250}_2 ∨ -b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ p_500 ∨ -b^{2, 251}_1 c b^{2, 250}_2 ∨ -b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ p_500 ∨ b^{2, 251}_0 c in DIMACS: 5396 -5397 5398 500 -5399 0 5396 -5397 5398 500 -5400 0 5396 -5397 5398 500 5401 0 c 1-1 --> 0 c (-b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ b^{2, 250}_0 ∧ -p_500) -> (-b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ -b^{2, 251}_0) c in CNF: c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ p_500 ∨ -b^{2, 251}_2 c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ p_500 ∨ -b^{2, 251}_1 c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ p_500 ∨ -b^{2, 251}_0 c in DIMACS: 5396 5397 -5398 500 -5399 0 5396 5397 -5398 500 -5400 0 5396 5397 -5398 500 -5401 0 c 0-1 --> -1 c (-b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ -b^{2, 250}_0 ∧ -p_500) -> ( b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ b^{2, 251}_0) c in CNF: c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ p_500 ∨ b^{2, 251}_2 c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ p_500 ∨ -b^{2, 251}_1 c b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ p_500 ∨ b^{2, 251}_0 c in DIMACS: 5396 5397 5398 500 5399 0 5396 5397 5398 500 -5400 0 5396 5397 5398 500 5401 0 c -1-1 --> -2 c ( b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ b^{2, 250}_0 ∧ -p_500) -> ( b^{2, 251}_2 ∧ b^{2, 251}_1 ∧ -b^{2, 251}_0) c in CNF: c -b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ p_500 ∨ b^{2, 251}_2 c -b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ p_500 ∨ b^{2, 251}_1 c -b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ p_500 ∨ -b^{2, 251}_0 c in DIMACS: -5396 5397 -5398 500 5399 0 -5396 5397 -5398 500 5400 0 -5396 5397 -5398 500 -5401 0 c -2-1 --> break c ( b^{2, 250}_2 ∧ b^{2, 250}_1 ∧ -b^{2, 250}_0 ∧ -p_500) -> break c in CNF: c -b^{2, 250}_2 ∨ -b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ p_500 ∨ break c in DIMACS: -5396 -5397 5398 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 250}_2 ∧ -b^{2, 250}_1 ∧ -b^{2, 250}_0 ∧ true) c in CNF: c -b^{2, 250}_2 ∨ b^{2, 250}_1 ∨ b^{2, 250}_0 ∨ false c in DIMACS: -5396 5397 5398 0 c 3 does not represent an automaton state. c -(-b^{2, 250}_2 ∧ b^{2, 250}_1 ∧ b^{2, 250}_0 ∧ true) c in CNF: c b^{2, 250}_2 ∨ -b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ false c in DIMACS: 5396 -5397 -5398 0 c -3 does not represent an automaton state. c -( b^{2, 250}_2 ∧ b^{2, 250}_1 ∧ b^{2, 250}_0 ∧ true) c in CNF: c -b^{2, 250}_2 ∨ -b^{2, 250}_1 ∨ -b^{2, 250}_0 ∨ false c in DIMACS: -5396 -5397 -5398 0 c i = 251 c -2+1 --> -1 c ( b^{2, 251}_2 ∧ b^{2, 251}_1 ∧ -b^{2, 251}_0 ∧ p_502) -> ( b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ b^{2, 252}_0) c in CNF: c -b^{2, 251}_2 ∨ -b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ -p_502 ∨ b^{2, 252}_2 c -b^{2, 251}_2 ∨ -b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ -p_502 ∨ -b^{2, 252}_1 c -b^{2, 251}_2 ∨ -b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ -p_502 ∨ b^{2, 252}_0 c in DIMACS: -5399 -5400 5401 -502 5402 0 -5399 -5400 5401 -502 -5403 0 -5399 -5400 5401 -502 5404 0 c -1+1 --> 0 c ( b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ b^{2, 251}_0 ∧ p_502) -> (-b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ -b^{2, 252}_0) c in CNF: c -b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ -p_502 ∨ -b^{2, 252}_2 c -b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ -p_502 ∨ -b^{2, 252}_1 c -b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ -p_502 ∨ -b^{2, 252}_0 c in DIMACS: -5399 5400 -5401 -502 -5402 0 -5399 5400 -5401 -502 -5403 0 -5399 5400 -5401 -502 -5404 0 c 0+1 --> 1 c (-b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ -b^{2, 251}_0 ∧ p_502) -> (-b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ b^{2, 252}_0) c in CNF: c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ -p_502 ∨ -b^{2, 252}_2 c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ -p_502 ∨ -b^{2, 252}_1 c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ -p_502 ∨ b^{2, 252}_0 c in DIMACS: 5399 5400 5401 -502 -5402 0 5399 5400 5401 -502 -5403 0 5399 5400 5401 -502 5404 0 c 1+1 --> 2 c (-b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ b^{2, 251}_0 ∧ p_502) -> (-b^{2, 252}_2 ∧ b^{2, 252}_1 ∧ -b^{2, 252}_0) c in CNF: c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ -p_502 ∨ -b^{2, 252}_2 c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ -p_502 ∨ b^{2, 252}_1 c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ -p_502 ∨ -b^{2, 252}_0 c in DIMACS: 5399 5400 -5401 -502 -5402 0 5399 5400 -5401 -502 5403 0 5399 5400 -5401 -502 -5404 0 c 2+1 --> break c (-b^{2, 251}_2 ∧ b^{2, 251}_1 ∧ -b^{2, 251}_0 ∧ p_502) -> break c in CNF: c b^{2, 251}_2 ∨ -b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ -p_502 ∨ break c in DIMACS: 5399 -5400 5401 -502 1162 0 c 2-1 --> 1 c (-b^{2, 251}_2 ∧ b^{2, 251}_1 ∧ -b^{2, 251}_0 ∧ -p_502) -> (-b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ b^{2, 252}_0) c in CNF: c b^{2, 251}_2 ∨ -b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ p_502 ∨ -b^{2, 252}_2 c b^{2, 251}_2 ∨ -b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ p_502 ∨ -b^{2, 252}_1 c b^{2, 251}_2 ∨ -b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ p_502 ∨ b^{2, 252}_0 c in DIMACS: 5399 -5400 5401 502 -5402 0 5399 -5400 5401 502 -5403 0 5399 -5400 5401 502 5404 0 c 1-1 --> 0 c (-b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ b^{2, 251}_0 ∧ -p_502) -> (-b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ -b^{2, 252}_0) c in CNF: c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ p_502 ∨ -b^{2, 252}_2 c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ p_502 ∨ -b^{2, 252}_1 c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ p_502 ∨ -b^{2, 252}_0 c in DIMACS: 5399 5400 -5401 502 -5402 0 5399 5400 -5401 502 -5403 0 5399 5400 -5401 502 -5404 0 c 0-1 --> -1 c (-b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ -b^{2, 251}_0 ∧ -p_502) -> ( b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ b^{2, 252}_0) c in CNF: c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ p_502 ∨ b^{2, 252}_2 c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ p_502 ∨ -b^{2, 252}_1 c b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ p_502 ∨ b^{2, 252}_0 c in DIMACS: 5399 5400 5401 502 5402 0 5399 5400 5401 502 -5403 0 5399 5400 5401 502 5404 0 c -1-1 --> -2 c ( b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ b^{2, 251}_0 ∧ -p_502) -> ( b^{2, 252}_2 ∧ b^{2, 252}_1 ∧ -b^{2, 252}_0) c in CNF: c -b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ p_502 ∨ b^{2, 252}_2 c -b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ p_502 ∨ b^{2, 252}_1 c -b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ p_502 ∨ -b^{2, 252}_0 c in DIMACS: -5399 5400 -5401 502 5402 0 -5399 5400 -5401 502 5403 0 -5399 5400 -5401 502 -5404 0 c -2-1 --> break c ( b^{2, 251}_2 ∧ b^{2, 251}_1 ∧ -b^{2, 251}_0 ∧ -p_502) -> break c in CNF: c -b^{2, 251}_2 ∨ -b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ p_502 ∨ break c in DIMACS: -5399 -5400 5401 502 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 251}_2 ∧ -b^{2, 251}_1 ∧ -b^{2, 251}_0 ∧ true) c in CNF: c -b^{2, 251}_2 ∨ b^{2, 251}_1 ∨ b^{2, 251}_0 ∨ false c in DIMACS: -5399 5400 5401 0 c 3 does not represent an automaton state. c -(-b^{2, 251}_2 ∧ b^{2, 251}_1 ∧ b^{2, 251}_0 ∧ true) c in CNF: c b^{2, 251}_2 ∨ -b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ false c in DIMACS: 5399 -5400 -5401 0 c -3 does not represent an automaton state. c -( b^{2, 251}_2 ∧ b^{2, 251}_1 ∧ b^{2, 251}_0 ∧ true) c in CNF: c -b^{2, 251}_2 ∨ -b^{2, 251}_1 ∨ -b^{2, 251}_0 ∨ false c in DIMACS: -5399 -5400 -5401 0 c i = 252 c -2+1 --> -1 c ( b^{2, 252}_2 ∧ b^{2, 252}_1 ∧ -b^{2, 252}_0 ∧ p_504) -> ( b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ b^{2, 253}_0) c in CNF: c -b^{2, 252}_2 ∨ -b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ -p_504 ∨ b^{2, 253}_2 c -b^{2, 252}_2 ∨ -b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ -p_504 ∨ -b^{2, 253}_1 c -b^{2, 252}_2 ∨ -b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ -p_504 ∨ b^{2, 253}_0 c in DIMACS: -5402 -5403 5404 -504 5405 0 -5402 -5403 5404 -504 -5406 0 -5402 -5403 5404 -504 5407 0 c -1+1 --> 0 c ( b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ b^{2, 252}_0 ∧ p_504) -> (-b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ -b^{2, 253}_0) c in CNF: c -b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ -p_504 ∨ -b^{2, 253}_2 c -b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ -p_504 ∨ -b^{2, 253}_1 c -b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ -p_504 ∨ -b^{2, 253}_0 c in DIMACS: -5402 5403 -5404 -504 -5405 0 -5402 5403 -5404 -504 -5406 0 -5402 5403 -5404 -504 -5407 0 c 0+1 --> 1 c (-b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ -b^{2, 252}_0 ∧ p_504) -> (-b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ b^{2, 253}_0) c in CNF: c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ -p_504 ∨ -b^{2, 253}_2 c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ -p_504 ∨ -b^{2, 253}_1 c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ -p_504 ∨ b^{2, 253}_0 c in DIMACS: 5402 5403 5404 -504 -5405 0 5402 5403 5404 -504 -5406 0 5402 5403 5404 -504 5407 0 c 1+1 --> 2 c (-b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ b^{2, 252}_0 ∧ p_504) -> (-b^{2, 253}_2 ∧ b^{2, 253}_1 ∧ -b^{2, 253}_0) c in CNF: c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ -p_504 ∨ -b^{2, 253}_2 c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ -p_504 ∨ b^{2, 253}_1 c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ -p_504 ∨ -b^{2, 253}_0 c in DIMACS: 5402 5403 -5404 -504 -5405 0 5402 5403 -5404 -504 5406 0 5402 5403 -5404 -504 -5407 0 c 2+1 --> break c (-b^{2, 252}_2 ∧ b^{2, 252}_1 ∧ -b^{2, 252}_0 ∧ p_504) -> break c in CNF: c b^{2, 252}_2 ∨ -b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ -p_504 ∨ break c in DIMACS: 5402 -5403 5404 -504 1162 0 c 2-1 --> 1 c (-b^{2, 252}_2 ∧ b^{2, 252}_1 ∧ -b^{2, 252}_0 ∧ -p_504) -> (-b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ b^{2, 253}_0) c in CNF: c b^{2, 252}_2 ∨ -b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ p_504 ∨ -b^{2, 253}_2 c b^{2, 252}_2 ∨ -b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ p_504 ∨ -b^{2, 253}_1 c b^{2, 252}_2 ∨ -b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ p_504 ∨ b^{2, 253}_0 c in DIMACS: 5402 -5403 5404 504 -5405 0 5402 -5403 5404 504 -5406 0 5402 -5403 5404 504 5407 0 c 1-1 --> 0 c (-b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ b^{2, 252}_0 ∧ -p_504) -> (-b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ -b^{2, 253}_0) c in CNF: c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ p_504 ∨ -b^{2, 253}_2 c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ p_504 ∨ -b^{2, 253}_1 c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ p_504 ∨ -b^{2, 253}_0 c in DIMACS: 5402 5403 -5404 504 -5405 0 5402 5403 -5404 504 -5406 0 5402 5403 -5404 504 -5407 0 c 0-1 --> -1 c (-b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ -b^{2, 252}_0 ∧ -p_504) -> ( b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ b^{2, 253}_0) c in CNF: c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ p_504 ∨ b^{2, 253}_2 c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ p_504 ∨ -b^{2, 253}_1 c b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ p_504 ∨ b^{2, 253}_0 c in DIMACS: 5402 5403 5404 504 5405 0 5402 5403 5404 504 -5406 0 5402 5403 5404 504 5407 0 c -1-1 --> -2 c ( b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ b^{2, 252}_0 ∧ -p_504) -> ( b^{2, 253}_2 ∧ b^{2, 253}_1 ∧ -b^{2, 253}_0) c in CNF: c -b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ p_504 ∨ b^{2, 253}_2 c -b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ p_504 ∨ b^{2, 253}_1 c -b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ p_504 ∨ -b^{2, 253}_0 c in DIMACS: -5402 5403 -5404 504 5405 0 -5402 5403 -5404 504 5406 0 -5402 5403 -5404 504 -5407 0 c -2-1 --> break c ( b^{2, 252}_2 ∧ b^{2, 252}_1 ∧ -b^{2, 252}_0 ∧ -p_504) -> break c in CNF: c -b^{2, 252}_2 ∨ -b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ p_504 ∨ break c in DIMACS: -5402 -5403 5404 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 252}_2 ∧ -b^{2, 252}_1 ∧ -b^{2, 252}_0 ∧ true) c in CNF: c -b^{2, 252}_2 ∨ b^{2, 252}_1 ∨ b^{2, 252}_0 ∨ false c in DIMACS: -5402 5403 5404 0 c 3 does not represent an automaton state. c -(-b^{2, 252}_2 ∧ b^{2, 252}_1 ∧ b^{2, 252}_0 ∧ true) c in CNF: c b^{2, 252}_2 ∨ -b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ false c in DIMACS: 5402 -5403 -5404 0 c -3 does not represent an automaton state. c -( b^{2, 252}_2 ∧ b^{2, 252}_1 ∧ b^{2, 252}_0 ∧ true) c in CNF: c -b^{2, 252}_2 ∨ -b^{2, 252}_1 ∨ -b^{2, 252}_0 ∨ false c in DIMACS: -5402 -5403 -5404 0 c i = 253 c -2+1 --> -1 c ( b^{2, 253}_2 ∧ b^{2, 253}_1 ∧ -b^{2, 253}_0 ∧ p_506) -> ( b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ b^{2, 254}_0) c in CNF: c -b^{2, 253}_2 ∨ -b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ -p_506 ∨ b^{2, 254}_2 c -b^{2, 253}_2 ∨ -b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ -p_506 ∨ -b^{2, 254}_1 c -b^{2, 253}_2 ∨ -b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ -p_506 ∨ b^{2, 254}_0 c in DIMACS: -5405 -5406 5407 -506 5408 0 -5405 -5406 5407 -506 -5409 0 -5405 -5406 5407 -506 5410 0 c -1+1 --> 0 c ( b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ b^{2, 253}_0 ∧ p_506) -> (-b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ -b^{2, 254}_0) c in CNF: c -b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ -p_506 ∨ -b^{2, 254}_2 c -b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ -p_506 ∨ -b^{2, 254}_1 c -b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ -p_506 ∨ -b^{2, 254}_0 c in DIMACS: -5405 5406 -5407 -506 -5408 0 -5405 5406 -5407 -506 -5409 0 -5405 5406 -5407 -506 -5410 0 c 0+1 --> 1 c (-b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ -b^{2, 253}_0 ∧ p_506) -> (-b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ b^{2, 254}_0) c in CNF: c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ -p_506 ∨ -b^{2, 254}_2 c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ -p_506 ∨ -b^{2, 254}_1 c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ -p_506 ∨ b^{2, 254}_0 c in DIMACS: 5405 5406 5407 -506 -5408 0 5405 5406 5407 -506 -5409 0 5405 5406 5407 -506 5410 0 c 1+1 --> 2 c (-b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ b^{2, 253}_0 ∧ p_506) -> (-b^{2, 254}_2 ∧ b^{2, 254}_1 ∧ -b^{2, 254}_0) c in CNF: c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ -p_506 ∨ -b^{2, 254}_2 c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ -p_506 ∨ b^{2, 254}_1 c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ -p_506 ∨ -b^{2, 254}_0 c in DIMACS: 5405 5406 -5407 -506 -5408 0 5405 5406 -5407 -506 5409 0 5405 5406 -5407 -506 -5410 0 c 2+1 --> break c (-b^{2, 253}_2 ∧ b^{2, 253}_1 ∧ -b^{2, 253}_0 ∧ p_506) -> break c in CNF: c b^{2, 253}_2 ∨ -b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ -p_506 ∨ break c in DIMACS: 5405 -5406 5407 -506 1162 0 c 2-1 --> 1 c (-b^{2, 253}_2 ∧ b^{2, 253}_1 ∧ -b^{2, 253}_0 ∧ -p_506) -> (-b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ b^{2, 254}_0) c in CNF: c b^{2, 253}_2 ∨ -b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ p_506 ∨ -b^{2, 254}_2 c b^{2, 253}_2 ∨ -b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ p_506 ∨ -b^{2, 254}_1 c b^{2, 253}_2 ∨ -b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ p_506 ∨ b^{2, 254}_0 c in DIMACS: 5405 -5406 5407 506 -5408 0 5405 -5406 5407 506 -5409 0 5405 -5406 5407 506 5410 0 c 1-1 --> 0 c (-b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ b^{2, 253}_0 ∧ -p_506) -> (-b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ -b^{2, 254}_0) c in CNF: c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ p_506 ∨ -b^{2, 254}_2 c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ p_506 ∨ -b^{2, 254}_1 c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ p_506 ∨ -b^{2, 254}_0 c in DIMACS: 5405 5406 -5407 506 -5408 0 5405 5406 -5407 506 -5409 0 5405 5406 -5407 506 -5410 0 c 0-1 --> -1 c (-b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ -b^{2, 253}_0 ∧ -p_506) -> ( b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ b^{2, 254}_0) c in CNF: c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ p_506 ∨ b^{2, 254}_2 c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ p_506 ∨ -b^{2, 254}_1 c b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ p_506 ∨ b^{2, 254}_0 c in DIMACS: 5405 5406 5407 506 5408 0 5405 5406 5407 506 -5409 0 5405 5406 5407 506 5410 0 c -1-1 --> -2 c ( b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ b^{2, 253}_0 ∧ -p_506) -> ( b^{2, 254}_2 ∧ b^{2, 254}_1 ∧ -b^{2, 254}_0) c in CNF: c -b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ p_506 ∨ b^{2, 254}_2 c -b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ p_506 ∨ b^{2, 254}_1 c -b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ p_506 ∨ -b^{2, 254}_0 c in DIMACS: -5405 5406 -5407 506 5408 0 -5405 5406 -5407 506 5409 0 -5405 5406 -5407 506 -5410 0 c -2-1 --> break c ( b^{2, 253}_2 ∧ b^{2, 253}_1 ∧ -b^{2, 253}_0 ∧ -p_506) -> break c in CNF: c -b^{2, 253}_2 ∨ -b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ p_506 ∨ break c in DIMACS: -5405 -5406 5407 506 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 253}_2 ∧ -b^{2, 253}_1 ∧ -b^{2, 253}_0 ∧ true) c in CNF: c -b^{2, 253}_2 ∨ b^{2, 253}_1 ∨ b^{2, 253}_0 ∨ false c in DIMACS: -5405 5406 5407 0 c 3 does not represent an automaton state. c -(-b^{2, 253}_2 ∧ b^{2, 253}_1 ∧ b^{2, 253}_0 ∧ true) c in CNF: c b^{2, 253}_2 ∨ -b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ false c in DIMACS: 5405 -5406 -5407 0 c -3 does not represent an automaton state. c -( b^{2, 253}_2 ∧ b^{2, 253}_1 ∧ b^{2, 253}_0 ∧ true) c in CNF: c -b^{2, 253}_2 ∨ -b^{2, 253}_1 ∨ -b^{2, 253}_0 ∨ false c in DIMACS: -5405 -5406 -5407 0 c i = 254 c -2+1 --> -1 c ( b^{2, 254}_2 ∧ b^{2, 254}_1 ∧ -b^{2, 254}_0 ∧ p_508) -> ( b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ b^{2, 255}_0) c in CNF: c -b^{2, 254}_2 ∨ -b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ -p_508 ∨ b^{2, 255}_2 c -b^{2, 254}_2 ∨ -b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ -p_508 ∨ -b^{2, 255}_1 c -b^{2, 254}_2 ∨ -b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ -p_508 ∨ b^{2, 255}_0 c in DIMACS: -5408 -5409 5410 -508 5411 0 -5408 -5409 5410 -508 -5412 0 -5408 -5409 5410 -508 5413 0 c -1+1 --> 0 c ( b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ b^{2, 254}_0 ∧ p_508) -> (-b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ -b^{2, 255}_0) c in CNF: c -b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ -p_508 ∨ -b^{2, 255}_2 c -b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ -p_508 ∨ -b^{2, 255}_1 c -b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ -p_508 ∨ -b^{2, 255}_0 c in DIMACS: -5408 5409 -5410 -508 -5411 0 -5408 5409 -5410 -508 -5412 0 -5408 5409 -5410 -508 -5413 0 c 0+1 --> 1 c (-b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ -b^{2, 254}_0 ∧ p_508) -> (-b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ b^{2, 255}_0) c in CNF: c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ -p_508 ∨ -b^{2, 255}_2 c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ -p_508 ∨ -b^{2, 255}_1 c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ -p_508 ∨ b^{2, 255}_0 c in DIMACS: 5408 5409 5410 -508 -5411 0 5408 5409 5410 -508 -5412 0 5408 5409 5410 -508 5413 0 c 1+1 --> 2 c (-b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ b^{2, 254}_0 ∧ p_508) -> (-b^{2, 255}_2 ∧ b^{2, 255}_1 ∧ -b^{2, 255}_0) c in CNF: c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ -p_508 ∨ -b^{2, 255}_2 c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ -p_508 ∨ b^{2, 255}_1 c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ -p_508 ∨ -b^{2, 255}_0 c in DIMACS: 5408 5409 -5410 -508 -5411 0 5408 5409 -5410 -508 5412 0 5408 5409 -5410 -508 -5413 0 c 2+1 --> break c (-b^{2, 254}_2 ∧ b^{2, 254}_1 ∧ -b^{2, 254}_0 ∧ p_508) -> break c in CNF: c b^{2, 254}_2 ∨ -b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ -p_508 ∨ break c in DIMACS: 5408 -5409 5410 -508 1162 0 c 2-1 --> 1 c (-b^{2, 254}_2 ∧ b^{2, 254}_1 ∧ -b^{2, 254}_0 ∧ -p_508) -> (-b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ b^{2, 255}_0) c in CNF: c b^{2, 254}_2 ∨ -b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ p_508 ∨ -b^{2, 255}_2 c b^{2, 254}_2 ∨ -b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ p_508 ∨ -b^{2, 255}_1 c b^{2, 254}_2 ∨ -b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ p_508 ∨ b^{2, 255}_0 c in DIMACS: 5408 -5409 5410 508 -5411 0 5408 -5409 5410 508 -5412 0 5408 -5409 5410 508 5413 0 c 1-1 --> 0 c (-b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ b^{2, 254}_0 ∧ -p_508) -> (-b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ -b^{2, 255}_0) c in CNF: c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ p_508 ∨ -b^{2, 255}_2 c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ p_508 ∨ -b^{2, 255}_1 c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ p_508 ∨ -b^{2, 255}_0 c in DIMACS: 5408 5409 -5410 508 -5411 0 5408 5409 -5410 508 -5412 0 5408 5409 -5410 508 -5413 0 c 0-1 --> -1 c (-b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ -b^{2, 254}_0 ∧ -p_508) -> ( b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ b^{2, 255}_0) c in CNF: c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ p_508 ∨ b^{2, 255}_2 c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ p_508 ∨ -b^{2, 255}_1 c b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ p_508 ∨ b^{2, 255}_0 c in DIMACS: 5408 5409 5410 508 5411 0 5408 5409 5410 508 -5412 0 5408 5409 5410 508 5413 0 c -1-1 --> -2 c ( b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ b^{2, 254}_0 ∧ -p_508) -> ( b^{2, 255}_2 ∧ b^{2, 255}_1 ∧ -b^{2, 255}_0) c in CNF: c -b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ p_508 ∨ b^{2, 255}_2 c -b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ p_508 ∨ b^{2, 255}_1 c -b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ p_508 ∨ -b^{2, 255}_0 c in DIMACS: -5408 5409 -5410 508 5411 0 -5408 5409 -5410 508 5412 0 -5408 5409 -5410 508 -5413 0 c -2-1 --> break c ( b^{2, 254}_2 ∧ b^{2, 254}_1 ∧ -b^{2, 254}_0 ∧ -p_508) -> break c in CNF: c -b^{2, 254}_2 ∨ -b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ p_508 ∨ break c in DIMACS: -5408 -5409 5410 508 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 254}_2 ∧ -b^{2, 254}_1 ∧ -b^{2, 254}_0 ∧ true) c in CNF: c -b^{2, 254}_2 ∨ b^{2, 254}_1 ∨ b^{2, 254}_0 ∨ false c in DIMACS: -5408 5409 5410 0 c 3 does not represent an automaton state. c -(-b^{2, 254}_2 ∧ b^{2, 254}_1 ∧ b^{2, 254}_0 ∧ true) c in CNF: c b^{2, 254}_2 ∨ -b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ false c in DIMACS: 5408 -5409 -5410 0 c -3 does not represent an automaton state. c -( b^{2, 254}_2 ∧ b^{2, 254}_1 ∧ b^{2, 254}_0 ∧ true) c in CNF: c -b^{2, 254}_2 ∨ -b^{2, 254}_1 ∨ -b^{2, 254}_0 ∨ false c in DIMACS: -5408 -5409 -5410 0 c i = 255 c -2+1 --> -1 c ( b^{2, 255}_2 ∧ b^{2, 255}_1 ∧ -b^{2, 255}_0 ∧ p_510) -> ( b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ b^{2, 256}_0) c in CNF: c -b^{2, 255}_2 ∨ -b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ -p_510 ∨ b^{2, 256}_2 c -b^{2, 255}_2 ∨ -b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ -p_510 ∨ -b^{2, 256}_1 c -b^{2, 255}_2 ∨ -b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ -p_510 ∨ b^{2, 256}_0 c in DIMACS: -5411 -5412 5413 -510 5414 0 -5411 -5412 5413 -510 -5415 0 -5411 -5412 5413 -510 5416 0 c -1+1 --> 0 c ( b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ b^{2, 255}_0 ∧ p_510) -> (-b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ -b^{2, 256}_0) c in CNF: c -b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ -p_510 ∨ -b^{2, 256}_2 c -b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ -p_510 ∨ -b^{2, 256}_1 c -b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ -p_510 ∨ -b^{2, 256}_0 c in DIMACS: -5411 5412 -5413 -510 -5414 0 -5411 5412 -5413 -510 -5415 0 -5411 5412 -5413 -510 -5416 0 c 0+1 --> 1 c (-b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ -b^{2, 255}_0 ∧ p_510) -> (-b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ b^{2, 256}_0) c in CNF: c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ -p_510 ∨ -b^{2, 256}_2 c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ -p_510 ∨ -b^{2, 256}_1 c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ -p_510 ∨ b^{2, 256}_0 c in DIMACS: 5411 5412 5413 -510 -5414 0 5411 5412 5413 -510 -5415 0 5411 5412 5413 -510 5416 0 c 1+1 --> 2 c (-b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ b^{2, 255}_0 ∧ p_510) -> (-b^{2, 256}_2 ∧ b^{2, 256}_1 ∧ -b^{2, 256}_0) c in CNF: c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ -p_510 ∨ -b^{2, 256}_2 c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ -p_510 ∨ b^{2, 256}_1 c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ -p_510 ∨ -b^{2, 256}_0 c in DIMACS: 5411 5412 -5413 -510 -5414 0 5411 5412 -5413 -510 5415 0 5411 5412 -5413 -510 -5416 0 c 2+1 --> break c (-b^{2, 255}_2 ∧ b^{2, 255}_1 ∧ -b^{2, 255}_0 ∧ p_510) -> break c in CNF: c b^{2, 255}_2 ∨ -b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ -p_510 ∨ break c in DIMACS: 5411 -5412 5413 -510 1162 0 c 2-1 --> 1 c (-b^{2, 255}_2 ∧ b^{2, 255}_1 ∧ -b^{2, 255}_0 ∧ -p_510) -> (-b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ b^{2, 256}_0) c in CNF: c b^{2, 255}_2 ∨ -b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ p_510 ∨ -b^{2, 256}_2 c b^{2, 255}_2 ∨ -b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ p_510 ∨ -b^{2, 256}_1 c b^{2, 255}_2 ∨ -b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ p_510 ∨ b^{2, 256}_0 c in DIMACS: 5411 -5412 5413 510 -5414 0 5411 -5412 5413 510 -5415 0 5411 -5412 5413 510 5416 0 c 1-1 --> 0 c (-b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ b^{2, 255}_0 ∧ -p_510) -> (-b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ -b^{2, 256}_0) c in CNF: c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ p_510 ∨ -b^{2, 256}_2 c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ p_510 ∨ -b^{2, 256}_1 c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ p_510 ∨ -b^{2, 256}_0 c in DIMACS: 5411 5412 -5413 510 -5414 0 5411 5412 -5413 510 -5415 0 5411 5412 -5413 510 -5416 0 c 0-1 --> -1 c (-b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ -b^{2, 255}_0 ∧ -p_510) -> ( b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ b^{2, 256}_0) c in CNF: c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ p_510 ∨ b^{2, 256}_2 c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ p_510 ∨ -b^{2, 256}_1 c b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ p_510 ∨ b^{2, 256}_0 c in DIMACS: 5411 5412 5413 510 5414 0 5411 5412 5413 510 -5415 0 5411 5412 5413 510 5416 0 c -1-1 --> -2 c ( b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ b^{2, 255}_0 ∧ -p_510) -> ( b^{2, 256}_2 ∧ b^{2, 256}_1 ∧ -b^{2, 256}_0) c in CNF: c -b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ p_510 ∨ b^{2, 256}_2 c -b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ p_510 ∨ b^{2, 256}_1 c -b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ p_510 ∨ -b^{2, 256}_0 c in DIMACS: -5411 5412 -5413 510 5414 0 -5411 5412 -5413 510 5415 0 -5411 5412 -5413 510 -5416 0 c -2-1 --> break c ( b^{2, 255}_2 ∧ b^{2, 255}_1 ∧ -b^{2, 255}_0 ∧ -p_510) -> break c in CNF: c -b^{2, 255}_2 ∨ -b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ p_510 ∨ break c in DIMACS: -5411 -5412 5413 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 255}_2 ∧ -b^{2, 255}_1 ∧ -b^{2, 255}_0 ∧ true) c in CNF: c -b^{2, 255}_2 ∨ b^{2, 255}_1 ∨ b^{2, 255}_0 ∨ false c in DIMACS: -5411 5412 5413 0 c 3 does not represent an automaton state. c -(-b^{2, 255}_2 ∧ b^{2, 255}_1 ∧ b^{2, 255}_0 ∧ true) c in CNF: c b^{2, 255}_2 ∨ -b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ false c in DIMACS: 5411 -5412 -5413 0 c -3 does not represent an automaton state. c -( b^{2, 255}_2 ∧ b^{2, 255}_1 ∧ b^{2, 255}_0 ∧ true) c in CNF: c -b^{2, 255}_2 ∨ -b^{2, 255}_1 ∨ -b^{2, 255}_0 ∨ false c in DIMACS: -5411 -5412 -5413 0 c i = 256 c -2+1 --> -1 c ( b^{2, 256}_2 ∧ b^{2, 256}_1 ∧ -b^{2, 256}_0 ∧ p_512) -> ( b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ b^{2, 257}_0) c in CNF: c -b^{2, 256}_2 ∨ -b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ -p_512 ∨ b^{2, 257}_2 c -b^{2, 256}_2 ∨ -b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ -p_512 ∨ -b^{2, 257}_1 c -b^{2, 256}_2 ∨ -b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ -p_512 ∨ b^{2, 257}_0 c in DIMACS: -5414 -5415 5416 -512 5417 0 -5414 -5415 5416 -512 -5418 0 -5414 -5415 5416 -512 5419 0 c -1+1 --> 0 c ( b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ b^{2, 256}_0 ∧ p_512) -> (-b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ -b^{2, 257}_0) c in CNF: c -b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ -p_512 ∨ -b^{2, 257}_2 c -b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ -p_512 ∨ -b^{2, 257}_1 c -b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ -p_512 ∨ -b^{2, 257}_0 c in DIMACS: -5414 5415 -5416 -512 -5417 0 -5414 5415 -5416 -512 -5418 0 -5414 5415 -5416 -512 -5419 0 c 0+1 --> 1 c (-b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ -b^{2, 256}_0 ∧ p_512) -> (-b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ b^{2, 257}_0) c in CNF: c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ -p_512 ∨ -b^{2, 257}_2 c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ -p_512 ∨ -b^{2, 257}_1 c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ -p_512 ∨ b^{2, 257}_0 c in DIMACS: 5414 5415 5416 -512 -5417 0 5414 5415 5416 -512 -5418 0 5414 5415 5416 -512 5419 0 c 1+1 --> 2 c (-b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ b^{2, 256}_0 ∧ p_512) -> (-b^{2, 257}_2 ∧ b^{2, 257}_1 ∧ -b^{2, 257}_0) c in CNF: c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ -p_512 ∨ -b^{2, 257}_2 c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ -p_512 ∨ b^{2, 257}_1 c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ -p_512 ∨ -b^{2, 257}_0 c in DIMACS: 5414 5415 -5416 -512 -5417 0 5414 5415 -5416 -512 5418 0 5414 5415 -5416 -512 -5419 0 c 2+1 --> break c (-b^{2, 256}_2 ∧ b^{2, 256}_1 ∧ -b^{2, 256}_0 ∧ p_512) -> break c in CNF: c b^{2, 256}_2 ∨ -b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ -p_512 ∨ break c in DIMACS: 5414 -5415 5416 -512 1162 0 c 2-1 --> 1 c (-b^{2, 256}_2 ∧ b^{2, 256}_1 ∧ -b^{2, 256}_0 ∧ -p_512) -> (-b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ b^{2, 257}_0) c in CNF: c b^{2, 256}_2 ∨ -b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ p_512 ∨ -b^{2, 257}_2 c b^{2, 256}_2 ∨ -b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ p_512 ∨ -b^{2, 257}_1 c b^{2, 256}_2 ∨ -b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ p_512 ∨ b^{2, 257}_0 c in DIMACS: 5414 -5415 5416 512 -5417 0 5414 -5415 5416 512 -5418 0 5414 -5415 5416 512 5419 0 c 1-1 --> 0 c (-b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ b^{2, 256}_0 ∧ -p_512) -> (-b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ -b^{2, 257}_0) c in CNF: c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ p_512 ∨ -b^{2, 257}_2 c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ p_512 ∨ -b^{2, 257}_1 c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ p_512 ∨ -b^{2, 257}_0 c in DIMACS: 5414 5415 -5416 512 -5417 0 5414 5415 -5416 512 -5418 0 5414 5415 -5416 512 -5419 0 c 0-1 --> -1 c (-b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ -b^{2, 256}_0 ∧ -p_512) -> ( b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ b^{2, 257}_0) c in CNF: c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ p_512 ∨ b^{2, 257}_2 c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ p_512 ∨ -b^{2, 257}_1 c b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ p_512 ∨ b^{2, 257}_0 c in DIMACS: 5414 5415 5416 512 5417 0 5414 5415 5416 512 -5418 0 5414 5415 5416 512 5419 0 c -1-1 --> -2 c ( b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ b^{2, 256}_0 ∧ -p_512) -> ( b^{2, 257}_2 ∧ b^{2, 257}_1 ∧ -b^{2, 257}_0) c in CNF: c -b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ p_512 ∨ b^{2, 257}_2 c -b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ p_512 ∨ b^{2, 257}_1 c -b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ p_512 ∨ -b^{2, 257}_0 c in DIMACS: -5414 5415 -5416 512 5417 0 -5414 5415 -5416 512 5418 0 -5414 5415 -5416 512 -5419 0 c -2-1 --> break c ( b^{2, 256}_2 ∧ b^{2, 256}_1 ∧ -b^{2, 256}_0 ∧ -p_512) -> break c in CNF: c -b^{2, 256}_2 ∨ -b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ p_512 ∨ break c in DIMACS: -5414 -5415 5416 512 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 256}_2 ∧ -b^{2, 256}_1 ∧ -b^{2, 256}_0 ∧ true) c in CNF: c -b^{2, 256}_2 ∨ b^{2, 256}_1 ∨ b^{2, 256}_0 ∨ false c in DIMACS: -5414 5415 5416 0 c 3 does not represent an automaton state. c -(-b^{2, 256}_2 ∧ b^{2, 256}_1 ∧ b^{2, 256}_0 ∧ true) c in CNF: c b^{2, 256}_2 ∨ -b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ false c in DIMACS: 5414 -5415 -5416 0 c -3 does not represent an automaton state. c -( b^{2, 256}_2 ∧ b^{2, 256}_1 ∧ b^{2, 256}_0 ∧ true) c in CNF: c -b^{2, 256}_2 ∨ -b^{2, 256}_1 ∨ -b^{2, 256}_0 ∨ false c in DIMACS: -5414 -5415 -5416 0 c i = 257 c -2+1 --> -1 c ( b^{2, 257}_2 ∧ b^{2, 257}_1 ∧ -b^{2, 257}_0 ∧ p_514) -> ( b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ b^{2, 258}_0) c in CNF: c -b^{2, 257}_2 ∨ -b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ -p_514 ∨ b^{2, 258}_2 c -b^{2, 257}_2 ∨ -b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ -p_514 ∨ -b^{2, 258}_1 c -b^{2, 257}_2 ∨ -b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ -p_514 ∨ b^{2, 258}_0 c in DIMACS: -5417 -5418 5419 -514 5420 0 -5417 -5418 5419 -514 -5421 0 -5417 -5418 5419 -514 5422 0 c -1+1 --> 0 c ( b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ b^{2, 257}_0 ∧ p_514) -> (-b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ -b^{2, 258}_0) c in CNF: c -b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ -p_514 ∨ -b^{2, 258}_2 c -b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ -p_514 ∨ -b^{2, 258}_1 c -b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ -p_514 ∨ -b^{2, 258}_0 c in DIMACS: -5417 5418 -5419 -514 -5420 0 -5417 5418 -5419 -514 -5421 0 -5417 5418 -5419 -514 -5422 0 c 0+1 --> 1 c (-b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ -b^{2, 257}_0 ∧ p_514) -> (-b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ b^{2, 258}_0) c in CNF: c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ -p_514 ∨ -b^{2, 258}_2 c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ -p_514 ∨ -b^{2, 258}_1 c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ -p_514 ∨ b^{2, 258}_0 c in DIMACS: 5417 5418 5419 -514 -5420 0 5417 5418 5419 -514 -5421 0 5417 5418 5419 -514 5422 0 c 1+1 --> 2 c (-b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ b^{2, 257}_0 ∧ p_514) -> (-b^{2, 258}_2 ∧ b^{2, 258}_1 ∧ -b^{2, 258}_0) c in CNF: c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ -p_514 ∨ -b^{2, 258}_2 c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ -p_514 ∨ b^{2, 258}_1 c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ -p_514 ∨ -b^{2, 258}_0 c in DIMACS: 5417 5418 -5419 -514 -5420 0 5417 5418 -5419 -514 5421 0 5417 5418 -5419 -514 -5422 0 c 2+1 --> break c (-b^{2, 257}_2 ∧ b^{2, 257}_1 ∧ -b^{2, 257}_0 ∧ p_514) -> break c in CNF: c b^{2, 257}_2 ∨ -b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ -p_514 ∨ break c in DIMACS: 5417 -5418 5419 -514 1162 0 c 2-1 --> 1 c (-b^{2, 257}_2 ∧ b^{2, 257}_1 ∧ -b^{2, 257}_0 ∧ -p_514) -> (-b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ b^{2, 258}_0) c in CNF: c b^{2, 257}_2 ∨ -b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ p_514 ∨ -b^{2, 258}_2 c b^{2, 257}_2 ∨ -b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ p_514 ∨ -b^{2, 258}_1 c b^{2, 257}_2 ∨ -b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ p_514 ∨ b^{2, 258}_0 c in DIMACS: 5417 -5418 5419 514 -5420 0 5417 -5418 5419 514 -5421 0 5417 -5418 5419 514 5422 0 c 1-1 --> 0 c (-b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ b^{2, 257}_0 ∧ -p_514) -> (-b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ -b^{2, 258}_0) c in CNF: c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ p_514 ∨ -b^{2, 258}_2 c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ p_514 ∨ -b^{2, 258}_1 c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ p_514 ∨ -b^{2, 258}_0 c in DIMACS: 5417 5418 -5419 514 -5420 0 5417 5418 -5419 514 -5421 0 5417 5418 -5419 514 -5422 0 c 0-1 --> -1 c (-b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ -b^{2, 257}_0 ∧ -p_514) -> ( b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ b^{2, 258}_0) c in CNF: c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ p_514 ∨ b^{2, 258}_2 c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ p_514 ∨ -b^{2, 258}_1 c b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ p_514 ∨ b^{2, 258}_0 c in DIMACS: 5417 5418 5419 514 5420 0 5417 5418 5419 514 -5421 0 5417 5418 5419 514 5422 0 c -1-1 --> -2 c ( b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ b^{2, 257}_0 ∧ -p_514) -> ( b^{2, 258}_2 ∧ b^{2, 258}_1 ∧ -b^{2, 258}_0) c in CNF: c -b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ p_514 ∨ b^{2, 258}_2 c -b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ p_514 ∨ b^{2, 258}_1 c -b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ p_514 ∨ -b^{2, 258}_0 c in DIMACS: -5417 5418 -5419 514 5420 0 -5417 5418 -5419 514 5421 0 -5417 5418 -5419 514 -5422 0 c -2-1 --> break c ( b^{2, 257}_2 ∧ b^{2, 257}_1 ∧ -b^{2, 257}_0 ∧ -p_514) -> break c in CNF: c -b^{2, 257}_2 ∨ -b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ p_514 ∨ break c in DIMACS: -5417 -5418 5419 514 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 257}_2 ∧ -b^{2, 257}_1 ∧ -b^{2, 257}_0 ∧ true) c in CNF: c -b^{2, 257}_2 ∨ b^{2, 257}_1 ∨ b^{2, 257}_0 ∨ false c in DIMACS: -5417 5418 5419 0 c 3 does not represent an automaton state. c -(-b^{2, 257}_2 ∧ b^{2, 257}_1 ∧ b^{2, 257}_0 ∧ true) c in CNF: c b^{2, 257}_2 ∨ -b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ false c in DIMACS: 5417 -5418 -5419 0 c -3 does not represent an automaton state. c -( b^{2, 257}_2 ∧ b^{2, 257}_1 ∧ b^{2, 257}_0 ∧ true) c in CNF: c -b^{2, 257}_2 ∨ -b^{2, 257}_1 ∨ -b^{2, 257}_0 ∨ false c in DIMACS: -5417 -5418 -5419 0 c i = 258 c -2+1 --> -1 c ( b^{2, 258}_2 ∧ b^{2, 258}_1 ∧ -b^{2, 258}_0 ∧ p_516) -> ( b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ b^{2, 259}_0) c in CNF: c -b^{2, 258}_2 ∨ -b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ -p_516 ∨ b^{2, 259}_2 c -b^{2, 258}_2 ∨ -b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ -p_516 ∨ -b^{2, 259}_1 c -b^{2, 258}_2 ∨ -b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ -p_516 ∨ b^{2, 259}_0 c in DIMACS: -5420 -5421 5422 -516 5423 0 -5420 -5421 5422 -516 -5424 0 -5420 -5421 5422 -516 5425 0 c -1+1 --> 0 c ( b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ b^{2, 258}_0 ∧ p_516) -> (-b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ -b^{2, 259}_0) c in CNF: c -b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ -p_516 ∨ -b^{2, 259}_2 c -b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ -p_516 ∨ -b^{2, 259}_1 c -b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ -p_516 ∨ -b^{2, 259}_0 c in DIMACS: -5420 5421 -5422 -516 -5423 0 -5420 5421 -5422 -516 -5424 0 -5420 5421 -5422 -516 -5425 0 c 0+1 --> 1 c (-b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ -b^{2, 258}_0 ∧ p_516) -> (-b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ b^{2, 259}_0) c in CNF: c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ -p_516 ∨ -b^{2, 259}_2 c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ -p_516 ∨ -b^{2, 259}_1 c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ -p_516 ∨ b^{2, 259}_0 c in DIMACS: 5420 5421 5422 -516 -5423 0 5420 5421 5422 -516 -5424 0 5420 5421 5422 -516 5425 0 c 1+1 --> 2 c (-b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ b^{2, 258}_0 ∧ p_516) -> (-b^{2, 259}_2 ∧ b^{2, 259}_1 ∧ -b^{2, 259}_0) c in CNF: c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ -p_516 ∨ -b^{2, 259}_2 c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ -p_516 ∨ b^{2, 259}_1 c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ -p_516 ∨ -b^{2, 259}_0 c in DIMACS: 5420 5421 -5422 -516 -5423 0 5420 5421 -5422 -516 5424 0 5420 5421 -5422 -516 -5425 0 c 2+1 --> break c (-b^{2, 258}_2 ∧ b^{2, 258}_1 ∧ -b^{2, 258}_0 ∧ p_516) -> break c in CNF: c b^{2, 258}_2 ∨ -b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ -p_516 ∨ break c in DIMACS: 5420 -5421 5422 -516 1162 0 c 2-1 --> 1 c (-b^{2, 258}_2 ∧ b^{2, 258}_1 ∧ -b^{2, 258}_0 ∧ -p_516) -> (-b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ b^{2, 259}_0) c in CNF: c b^{2, 258}_2 ∨ -b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ p_516 ∨ -b^{2, 259}_2 c b^{2, 258}_2 ∨ -b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ p_516 ∨ -b^{2, 259}_1 c b^{2, 258}_2 ∨ -b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ p_516 ∨ b^{2, 259}_0 c in DIMACS: 5420 -5421 5422 516 -5423 0 5420 -5421 5422 516 -5424 0 5420 -5421 5422 516 5425 0 c 1-1 --> 0 c (-b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ b^{2, 258}_0 ∧ -p_516) -> (-b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ -b^{2, 259}_0) c in CNF: c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ p_516 ∨ -b^{2, 259}_2 c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ p_516 ∨ -b^{2, 259}_1 c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ p_516 ∨ -b^{2, 259}_0 c in DIMACS: 5420 5421 -5422 516 -5423 0 5420 5421 -5422 516 -5424 0 5420 5421 -5422 516 -5425 0 c 0-1 --> -1 c (-b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ -b^{2, 258}_0 ∧ -p_516) -> ( b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ b^{2, 259}_0) c in CNF: c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ p_516 ∨ b^{2, 259}_2 c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ p_516 ∨ -b^{2, 259}_1 c b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ p_516 ∨ b^{2, 259}_0 c in DIMACS: 5420 5421 5422 516 5423 0 5420 5421 5422 516 -5424 0 5420 5421 5422 516 5425 0 c -1-1 --> -2 c ( b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ b^{2, 258}_0 ∧ -p_516) -> ( b^{2, 259}_2 ∧ b^{2, 259}_1 ∧ -b^{2, 259}_0) c in CNF: c -b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ p_516 ∨ b^{2, 259}_2 c -b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ p_516 ∨ b^{2, 259}_1 c -b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ p_516 ∨ -b^{2, 259}_0 c in DIMACS: -5420 5421 -5422 516 5423 0 -5420 5421 -5422 516 5424 0 -5420 5421 -5422 516 -5425 0 c -2-1 --> break c ( b^{2, 258}_2 ∧ b^{2, 258}_1 ∧ -b^{2, 258}_0 ∧ -p_516) -> break c in CNF: c -b^{2, 258}_2 ∨ -b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ p_516 ∨ break c in DIMACS: -5420 -5421 5422 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 258}_2 ∧ -b^{2, 258}_1 ∧ -b^{2, 258}_0 ∧ true) c in CNF: c -b^{2, 258}_2 ∨ b^{2, 258}_1 ∨ b^{2, 258}_0 ∨ false c in DIMACS: -5420 5421 5422 0 c 3 does not represent an automaton state. c -(-b^{2, 258}_2 ∧ b^{2, 258}_1 ∧ b^{2, 258}_0 ∧ true) c in CNF: c b^{2, 258}_2 ∨ -b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ false c in DIMACS: 5420 -5421 -5422 0 c -3 does not represent an automaton state. c -( b^{2, 258}_2 ∧ b^{2, 258}_1 ∧ b^{2, 258}_0 ∧ true) c in CNF: c -b^{2, 258}_2 ∨ -b^{2, 258}_1 ∨ -b^{2, 258}_0 ∨ false c in DIMACS: -5420 -5421 -5422 0 c i = 259 c -2+1 --> -1 c ( b^{2, 259}_2 ∧ b^{2, 259}_1 ∧ -b^{2, 259}_0 ∧ p_518) -> ( b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ b^{2, 260}_0) c in CNF: c -b^{2, 259}_2 ∨ -b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ -p_518 ∨ b^{2, 260}_2 c -b^{2, 259}_2 ∨ -b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ -p_518 ∨ -b^{2, 260}_1 c -b^{2, 259}_2 ∨ -b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ -p_518 ∨ b^{2, 260}_0 c in DIMACS: -5423 -5424 5425 -518 5426 0 -5423 -5424 5425 -518 -5427 0 -5423 -5424 5425 -518 5428 0 c -1+1 --> 0 c ( b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ b^{2, 259}_0 ∧ p_518) -> (-b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ -b^{2, 260}_0) c in CNF: c -b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ -p_518 ∨ -b^{2, 260}_2 c -b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ -p_518 ∨ -b^{2, 260}_1 c -b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ -p_518 ∨ -b^{2, 260}_0 c in DIMACS: -5423 5424 -5425 -518 -5426 0 -5423 5424 -5425 -518 -5427 0 -5423 5424 -5425 -518 -5428 0 c 0+1 --> 1 c (-b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ -b^{2, 259}_0 ∧ p_518) -> (-b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ b^{2, 260}_0) c in CNF: c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ -p_518 ∨ -b^{2, 260}_2 c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ -p_518 ∨ -b^{2, 260}_1 c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ -p_518 ∨ b^{2, 260}_0 c in DIMACS: 5423 5424 5425 -518 -5426 0 5423 5424 5425 -518 -5427 0 5423 5424 5425 -518 5428 0 c 1+1 --> 2 c (-b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ b^{2, 259}_0 ∧ p_518) -> (-b^{2, 260}_2 ∧ b^{2, 260}_1 ∧ -b^{2, 260}_0) c in CNF: c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ -p_518 ∨ -b^{2, 260}_2 c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ -p_518 ∨ b^{2, 260}_1 c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ -p_518 ∨ -b^{2, 260}_0 c in DIMACS: 5423 5424 -5425 -518 -5426 0 5423 5424 -5425 -518 5427 0 5423 5424 -5425 -518 -5428 0 c 2+1 --> break c (-b^{2, 259}_2 ∧ b^{2, 259}_1 ∧ -b^{2, 259}_0 ∧ p_518) -> break c in CNF: c b^{2, 259}_2 ∨ -b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ -p_518 ∨ break c in DIMACS: 5423 -5424 5425 -518 1162 0 c 2-1 --> 1 c (-b^{2, 259}_2 ∧ b^{2, 259}_1 ∧ -b^{2, 259}_0 ∧ -p_518) -> (-b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ b^{2, 260}_0) c in CNF: c b^{2, 259}_2 ∨ -b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ p_518 ∨ -b^{2, 260}_2 c b^{2, 259}_2 ∨ -b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ p_518 ∨ -b^{2, 260}_1 c b^{2, 259}_2 ∨ -b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ p_518 ∨ b^{2, 260}_0 c in DIMACS: 5423 -5424 5425 518 -5426 0 5423 -5424 5425 518 -5427 0 5423 -5424 5425 518 5428 0 c 1-1 --> 0 c (-b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ b^{2, 259}_0 ∧ -p_518) -> (-b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ -b^{2, 260}_0) c in CNF: c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ p_518 ∨ -b^{2, 260}_2 c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ p_518 ∨ -b^{2, 260}_1 c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ p_518 ∨ -b^{2, 260}_0 c in DIMACS: 5423 5424 -5425 518 -5426 0 5423 5424 -5425 518 -5427 0 5423 5424 -5425 518 -5428 0 c 0-1 --> -1 c (-b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ -b^{2, 259}_0 ∧ -p_518) -> ( b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ b^{2, 260}_0) c in CNF: c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ p_518 ∨ b^{2, 260}_2 c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ p_518 ∨ -b^{2, 260}_1 c b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ p_518 ∨ b^{2, 260}_0 c in DIMACS: 5423 5424 5425 518 5426 0 5423 5424 5425 518 -5427 0 5423 5424 5425 518 5428 0 c -1-1 --> -2 c ( b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ b^{2, 259}_0 ∧ -p_518) -> ( b^{2, 260}_2 ∧ b^{2, 260}_1 ∧ -b^{2, 260}_0) c in CNF: c -b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ p_518 ∨ b^{2, 260}_2 c -b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ p_518 ∨ b^{2, 260}_1 c -b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ p_518 ∨ -b^{2, 260}_0 c in DIMACS: -5423 5424 -5425 518 5426 0 -5423 5424 -5425 518 5427 0 -5423 5424 -5425 518 -5428 0 c -2-1 --> break c ( b^{2, 259}_2 ∧ b^{2, 259}_1 ∧ -b^{2, 259}_0 ∧ -p_518) -> break c in CNF: c -b^{2, 259}_2 ∨ -b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ p_518 ∨ break c in DIMACS: -5423 -5424 5425 518 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 259}_2 ∧ -b^{2, 259}_1 ∧ -b^{2, 259}_0 ∧ true) c in CNF: c -b^{2, 259}_2 ∨ b^{2, 259}_1 ∨ b^{2, 259}_0 ∨ false c in DIMACS: -5423 5424 5425 0 c 3 does not represent an automaton state. c -(-b^{2, 259}_2 ∧ b^{2, 259}_1 ∧ b^{2, 259}_0 ∧ true) c in CNF: c b^{2, 259}_2 ∨ -b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ false c in DIMACS: 5423 -5424 -5425 0 c -3 does not represent an automaton state. c -( b^{2, 259}_2 ∧ b^{2, 259}_1 ∧ b^{2, 259}_0 ∧ true) c in CNF: c -b^{2, 259}_2 ∨ -b^{2, 259}_1 ∨ -b^{2, 259}_0 ∨ false c in DIMACS: -5423 -5424 -5425 0 c i = 260 c -2+1 --> -1 c ( b^{2, 260}_2 ∧ b^{2, 260}_1 ∧ -b^{2, 260}_0 ∧ p_520) -> ( b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ b^{2, 261}_0) c in CNF: c -b^{2, 260}_2 ∨ -b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ -p_520 ∨ b^{2, 261}_2 c -b^{2, 260}_2 ∨ -b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ -p_520 ∨ -b^{2, 261}_1 c -b^{2, 260}_2 ∨ -b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ -p_520 ∨ b^{2, 261}_0 c in DIMACS: -5426 -5427 5428 -520 5429 0 -5426 -5427 5428 -520 -5430 0 -5426 -5427 5428 -520 5431 0 c -1+1 --> 0 c ( b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ b^{2, 260}_0 ∧ p_520) -> (-b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ -b^{2, 261}_0) c in CNF: c -b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ -p_520 ∨ -b^{2, 261}_2 c -b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ -p_520 ∨ -b^{2, 261}_1 c -b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ -p_520 ∨ -b^{2, 261}_0 c in DIMACS: -5426 5427 -5428 -520 -5429 0 -5426 5427 -5428 -520 -5430 0 -5426 5427 -5428 -520 -5431 0 c 0+1 --> 1 c (-b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ -b^{2, 260}_0 ∧ p_520) -> (-b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ b^{2, 261}_0) c in CNF: c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ -p_520 ∨ -b^{2, 261}_2 c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ -p_520 ∨ -b^{2, 261}_1 c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ -p_520 ∨ b^{2, 261}_0 c in DIMACS: 5426 5427 5428 -520 -5429 0 5426 5427 5428 -520 -5430 0 5426 5427 5428 -520 5431 0 c 1+1 --> 2 c (-b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ b^{2, 260}_0 ∧ p_520) -> (-b^{2, 261}_2 ∧ b^{2, 261}_1 ∧ -b^{2, 261}_0) c in CNF: c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ -p_520 ∨ -b^{2, 261}_2 c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ -p_520 ∨ b^{2, 261}_1 c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ -p_520 ∨ -b^{2, 261}_0 c in DIMACS: 5426 5427 -5428 -520 -5429 0 5426 5427 -5428 -520 5430 0 5426 5427 -5428 -520 -5431 0 c 2+1 --> break c (-b^{2, 260}_2 ∧ b^{2, 260}_1 ∧ -b^{2, 260}_0 ∧ p_520) -> break c in CNF: c b^{2, 260}_2 ∨ -b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ -p_520 ∨ break c in DIMACS: 5426 -5427 5428 -520 1162 0 c 2-1 --> 1 c (-b^{2, 260}_2 ∧ b^{2, 260}_1 ∧ -b^{2, 260}_0 ∧ -p_520) -> (-b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ b^{2, 261}_0) c in CNF: c b^{2, 260}_2 ∨ -b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ p_520 ∨ -b^{2, 261}_2 c b^{2, 260}_2 ∨ -b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ p_520 ∨ -b^{2, 261}_1 c b^{2, 260}_2 ∨ -b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ p_520 ∨ b^{2, 261}_0 c in DIMACS: 5426 -5427 5428 520 -5429 0 5426 -5427 5428 520 -5430 0 5426 -5427 5428 520 5431 0 c 1-1 --> 0 c (-b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ b^{2, 260}_0 ∧ -p_520) -> (-b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ -b^{2, 261}_0) c in CNF: c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ p_520 ∨ -b^{2, 261}_2 c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ p_520 ∨ -b^{2, 261}_1 c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ p_520 ∨ -b^{2, 261}_0 c in DIMACS: 5426 5427 -5428 520 -5429 0 5426 5427 -5428 520 -5430 0 5426 5427 -5428 520 -5431 0 c 0-1 --> -1 c (-b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ -b^{2, 260}_0 ∧ -p_520) -> ( b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ b^{2, 261}_0) c in CNF: c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ p_520 ∨ b^{2, 261}_2 c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ p_520 ∨ -b^{2, 261}_1 c b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ p_520 ∨ b^{2, 261}_0 c in DIMACS: 5426 5427 5428 520 5429 0 5426 5427 5428 520 -5430 0 5426 5427 5428 520 5431 0 c -1-1 --> -2 c ( b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ b^{2, 260}_0 ∧ -p_520) -> ( b^{2, 261}_2 ∧ b^{2, 261}_1 ∧ -b^{2, 261}_0) c in CNF: c -b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ p_520 ∨ b^{2, 261}_2 c -b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ p_520 ∨ b^{2, 261}_1 c -b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ p_520 ∨ -b^{2, 261}_0 c in DIMACS: -5426 5427 -5428 520 5429 0 -5426 5427 -5428 520 5430 0 -5426 5427 -5428 520 -5431 0 c -2-1 --> break c ( b^{2, 260}_2 ∧ b^{2, 260}_1 ∧ -b^{2, 260}_0 ∧ -p_520) -> break c in CNF: c -b^{2, 260}_2 ∨ -b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ p_520 ∨ break c in DIMACS: -5426 -5427 5428 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 260}_2 ∧ -b^{2, 260}_1 ∧ -b^{2, 260}_0 ∧ true) c in CNF: c -b^{2, 260}_2 ∨ b^{2, 260}_1 ∨ b^{2, 260}_0 ∨ false c in DIMACS: -5426 5427 5428 0 c 3 does not represent an automaton state. c -(-b^{2, 260}_2 ∧ b^{2, 260}_1 ∧ b^{2, 260}_0 ∧ true) c in CNF: c b^{2, 260}_2 ∨ -b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ false c in DIMACS: 5426 -5427 -5428 0 c -3 does not represent an automaton state. c -( b^{2, 260}_2 ∧ b^{2, 260}_1 ∧ b^{2, 260}_0 ∧ true) c in CNF: c -b^{2, 260}_2 ∨ -b^{2, 260}_1 ∨ -b^{2, 260}_0 ∨ false c in DIMACS: -5426 -5427 -5428 0 c i = 261 c -2+1 --> -1 c ( b^{2, 261}_2 ∧ b^{2, 261}_1 ∧ -b^{2, 261}_0 ∧ p_522) -> ( b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ b^{2, 262}_0) c in CNF: c -b^{2, 261}_2 ∨ -b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ -p_522 ∨ b^{2, 262}_2 c -b^{2, 261}_2 ∨ -b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ -p_522 ∨ -b^{2, 262}_1 c -b^{2, 261}_2 ∨ -b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ -p_522 ∨ b^{2, 262}_0 c in DIMACS: -5429 -5430 5431 -522 5432 0 -5429 -5430 5431 -522 -5433 0 -5429 -5430 5431 -522 5434 0 c -1+1 --> 0 c ( b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ b^{2, 261}_0 ∧ p_522) -> (-b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ -b^{2, 262}_0) c in CNF: c -b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ -p_522 ∨ -b^{2, 262}_2 c -b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ -p_522 ∨ -b^{2, 262}_1 c -b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ -p_522 ∨ -b^{2, 262}_0 c in DIMACS: -5429 5430 -5431 -522 -5432 0 -5429 5430 -5431 -522 -5433 0 -5429 5430 -5431 -522 -5434 0 c 0+1 --> 1 c (-b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ -b^{2, 261}_0 ∧ p_522) -> (-b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ b^{2, 262}_0) c in CNF: c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ -p_522 ∨ -b^{2, 262}_2 c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ -p_522 ∨ -b^{2, 262}_1 c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ -p_522 ∨ b^{2, 262}_0 c in DIMACS: 5429 5430 5431 -522 -5432 0 5429 5430 5431 -522 -5433 0 5429 5430 5431 -522 5434 0 c 1+1 --> 2 c (-b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ b^{2, 261}_0 ∧ p_522) -> (-b^{2, 262}_2 ∧ b^{2, 262}_1 ∧ -b^{2, 262}_0) c in CNF: c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ -p_522 ∨ -b^{2, 262}_2 c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ -p_522 ∨ b^{2, 262}_1 c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ -p_522 ∨ -b^{2, 262}_0 c in DIMACS: 5429 5430 -5431 -522 -5432 0 5429 5430 -5431 -522 5433 0 5429 5430 -5431 -522 -5434 0 c 2+1 --> break c (-b^{2, 261}_2 ∧ b^{2, 261}_1 ∧ -b^{2, 261}_0 ∧ p_522) -> break c in CNF: c b^{2, 261}_2 ∨ -b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ -p_522 ∨ break c in DIMACS: 5429 -5430 5431 -522 1162 0 c 2-1 --> 1 c (-b^{2, 261}_2 ∧ b^{2, 261}_1 ∧ -b^{2, 261}_0 ∧ -p_522) -> (-b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ b^{2, 262}_0) c in CNF: c b^{2, 261}_2 ∨ -b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ p_522 ∨ -b^{2, 262}_2 c b^{2, 261}_2 ∨ -b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ p_522 ∨ -b^{2, 262}_1 c b^{2, 261}_2 ∨ -b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ p_522 ∨ b^{2, 262}_0 c in DIMACS: 5429 -5430 5431 522 -5432 0 5429 -5430 5431 522 -5433 0 5429 -5430 5431 522 5434 0 c 1-1 --> 0 c (-b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ b^{2, 261}_0 ∧ -p_522) -> (-b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ -b^{2, 262}_0) c in CNF: c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ p_522 ∨ -b^{2, 262}_2 c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ p_522 ∨ -b^{2, 262}_1 c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ p_522 ∨ -b^{2, 262}_0 c in DIMACS: 5429 5430 -5431 522 -5432 0 5429 5430 -5431 522 -5433 0 5429 5430 -5431 522 -5434 0 c 0-1 --> -1 c (-b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ -b^{2, 261}_0 ∧ -p_522) -> ( b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ b^{2, 262}_0) c in CNF: c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ p_522 ∨ b^{2, 262}_2 c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ p_522 ∨ -b^{2, 262}_1 c b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ p_522 ∨ b^{2, 262}_0 c in DIMACS: 5429 5430 5431 522 5432 0 5429 5430 5431 522 -5433 0 5429 5430 5431 522 5434 0 c -1-1 --> -2 c ( b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ b^{2, 261}_0 ∧ -p_522) -> ( b^{2, 262}_2 ∧ b^{2, 262}_1 ∧ -b^{2, 262}_0) c in CNF: c -b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ p_522 ∨ b^{2, 262}_2 c -b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ p_522 ∨ b^{2, 262}_1 c -b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ p_522 ∨ -b^{2, 262}_0 c in DIMACS: -5429 5430 -5431 522 5432 0 -5429 5430 -5431 522 5433 0 -5429 5430 -5431 522 -5434 0 c -2-1 --> break c ( b^{2, 261}_2 ∧ b^{2, 261}_1 ∧ -b^{2, 261}_0 ∧ -p_522) -> break c in CNF: c -b^{2, 261}_2 ∨ -b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ p_522 ∨ break c in DIMACS: -5429 -5430 5431 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 261}_2 ∧ -b^{2, 261}_1 ∧ -b^{2, 261}_0 ∧ true) c in CNF: c -b^{2, 261}_2 ∨ b^{2, 261}_1 ∨ b^{2, 261}_0 ∨ false c in DIMACS: -5429 5430 5431 0 c 3 does not represent an automaton state. c -(-b^{2, 261}_2 ∧ b^{2, 261}_1 ∧ b^{2, 261}_0 ∧ true) c in CNF: c b^{2, 261}_2 ∨ -b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ false c in DIMACS: 5429 -5430 -5431 0 c -3 does not represent an automaton state. c -( b^{2, 261}_2 ∧ b^{2, 261}_1 ∧ b^{2, 261}_0 ∧ true) c in CNF: c -b^{2, 261}_2 ∨ -b^{2, 261}_1 ∨ -b^{2, 261}_0 ∨ false c in DIMACS: -5429 -5430 -5431 0 c i = 262 c -2+1 --> -1 c ( b^{2, 262}_2 ∧ b^{2, 262}_1 ∧ -b^{2, 262}_0 ∧ p_524) -> ( b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ b^{2, 263}_0) c in CNF: c -b^{2, 262}_2 ∨ -b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ -p_524 ∨ b^{2, 263}_2 c -b^{2, 262}_2 ∨ -b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ -p_524 ∨ -b^{2, 263}_1 c -b^{2, 262}_2 ∨ -b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ -p_524 ∨ b^{2, 263}_0 c in DIMACS: -5432 -5433 5434 -524 5435 0 -5432 -5433 5434 -524 -5436 0 -5432 -5433 5434 -524 5437 0 c -1+1 --> 0 c ( b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ b^{2, 262}_0 ∧ p_524) -> (-b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ -b^{2, 263}_0) c in CNF: c -b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ -p_524 ∨ -b^{2, 263}_2 c -b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ -p_524 ∨ -b^{2, 263}_1 c -b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ -p_524 ∨ -b^{2, 263}_0 c in DIMACS: -5432 5433 -5434 -524 -5435 0 -5432 5433 -5434 -524 -5436 0 -5432 5433 -5434 -524 -5437 0 c 0+1 --> 1 c (-b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ -b^{2, 262}_0 ∧ p_524) -> (-b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ b^{2, 263}_0) c in CNF: c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ -p_524 ∨ -b^{2, 263}_2 c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ -p_524 ∨ -b^{2, 263}_1 c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ -p_524 ∨ b^{2, 263}_0 c in DIMACS: 5432 5433 5434 -524 -5435 0 5432 5433 5434 -524 -5436 0 5432 5433 5434 -524 5437 0 c 1+1 --> 2 c (-b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ b^{2, 262}_0 ∧ p_524) -> (-b^{2, 263}_2 ∧ b^{2, 263}_1 ∧ -b^{2, 263}_0) c in CNF: c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ -p_524 ∨ -b^{2, 263}_2 c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ -p_524 ∨ b^{2, 263}_1 c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ -p_524 ∨ -b^{2, 263}_0 c in DIMACS: 5432 5433 -5434 -524 -5435 0 5432 5433 -5434 -524 5436 0 5432 5433 -5434 -524 -5437 0 c 2+1 --> break c (-b^{2, 262}_2 ∧ b^{2, 262}_1 ∧ -b^{2, 262}_0 ∧ p_524) -> break c in CNF: c b^{2, 262}_2 ∨ -b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ -p_524 ∨ break c in DIMACS: 5432 -5433 5434 -524 1162 0 c 2-1 --> 1 c (-b^{2, 262}_2 ∧ b^{2, 262}_1 ∧ -b^{2, 262}_0 ∧ -p_524) -> (-b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ b^{2, 263}_0) c in CNF: c b^{2, 262}_2 ∨ -b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ p_524 ∨ -b^{2, 263}_2 c b^{2, 262}_2 ∨ -b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ p_524 ∨ -b^{2, 263}_1 c b^{2, 262}_2 ∨ -b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ p_524 ∨ b^{2, 263}_0 c in DIMACS: 5432 -5433 5434 524 -5435 0 5432 -5433 5434 524 -5436 0 5432 -5433 5434 524 5437 0 c 1-1 --> 0 c (-b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ b^{2, 262}_0 ∧ -p_524) -> (-b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ -b^{2, 263}_0) c in CNF: c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ p_524 ∨ -b^{2, 263}_2 c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ p_524 ∨ -b^{2, 263}_1 c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ p_524 ∨ -b^{2, 263}_0 c in DIMACS: 5432 5433 -5434 524 -5435 0 5432 5433 -5434 524 -5436 0 5432 5433 -5434 524 -5437 0 c 0-1 --> -1 c (-b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ -b^{2, 262}_0 ∧ -p_524) -> ( b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ b^{2, 263}_0) c in CNF: c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ p_524 ∨ b^{2, 263}_2 c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ p_524 ∨ -b^{2, 263}_1 c b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ p_524 ∨ b^{2, 263}_0 c in DIMACS: 5432 5433 5434 524 5435 0 5432 5433 5434 524 -5436 0 5432 5433 5434 524 5437 0 c -1-1 --> -2 c ( b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ b^{2, 262}_0 ∧ -p_524) -> ( b^{2, 263}_2 ∧ b^{2, 263}_1 ∧ -b^{2, 263}_0) c in CNF: c -b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ p_524 ∨ b^{2, 263}_2 c -b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ p_524 ∨ b^{2, 263}_1 c -b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ p_524 ∨ -b^{2, 263}_0 c in DIMACS: -5432 5433 -5434 524 5435 0 -5432 5433 -5434 524 5436 0 -5432 5433 -5434 524 -5437 0 c -2-1 --> break c ( b^{2, 262}_2 ∧ b^{2, 262}_1 ∧ -b^{2, 262}_0 ∧ -p_524) -> break c in CNF: c -b^{2, 262}_2 ∨ -b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ p_524 ∨ break c in DIMACS: -5432 -5433 5434 524 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 262}_2 ∧ -b^{2, 262}_1 ∧ -b^{2, 262}_0 ∧ true) c in CNF: c -b^{2, 262}_2 ∨ b^{2, 262}_1 ∨ b^{2, 262}_0 ∨ false c in DIMACS: -5432 5433 5434 0 c 3 does not represent an automaton state. c -(-b^{2, 262}_2 ∧ b^{2, 262}_1 ∧ b^{2, 262}_0 ∧ true) c in CNF: c b^{2, 262}_2 ∨ -b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ false c in DIMACS: 5432 -5433 -5434 0 c -3 does not represent an automaton state. c -( b^{2, 262}_2 ∧ b^{2, 262}_1 ∧ b^{2, 262}_0 ∧ true) c in CNF: c -b^{2, 262}_2 ∨ -b^{2, 262}_1 ∨ -b^{2, 262}_0 ∨ false c in DIMACS: -5432 -5433 -5434 0 c i = 263 c -2+1 --> -1 c ( b^{2, 263}_2 ∧ b^{2, 263}_1 ∧ -b^{2, 263}_0 ∧ p_526) -> ( b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ b^{2, 264}_0) c in CNF: c -b^{2, 263}_2 ∨ -b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ -p_526 ∨ b^{2, 264}_2 c -b^{2, 263}_2 ∨ -b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ -p_526 ∨ -b^{2, 264}_1 c -b^{2, 263}_2 ∨ -b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ -p_526 ∨ b^{2, 264}_0 c in DIMACS: -5435 -5436 5437 -526 5438 0 -5435 -5436 5437 -526 -5439 0 -5435 -5436 5437 -526 5440 0 c -1+1 --> 0 c ( b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ b^{2, 263}_0 ∧ p_526) -> (-b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ -b^{2, 264}_0) c in CNF: c -b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ -p_526 ∨ -b^{2, 264}_2 c -b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ -p_526 ∨ -b^{2, 264}_1 c -b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ -p_526 ∨ -b^{2, 264}_0 c in DIMACS: -5435 5436 -5437 -526 -5438 0 -5435 5436 -5437 -526 -5439 0 -5435 5436 -5437 -526 -5440 0 c 0+1 --> 1 c (-b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ -b^{2, 263}_0 ∧ p_526) -> (-b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ b^{2, 264}_0) c in CNF: c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ -p_526 ∨ -b^{2, 264}_2 c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ -p_526 ∨ -b^{2, 264}_1 c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ -p_526 ∨ b^{2, 264}_0 c in DIMACS: 5435 5436 5437 -526 -5438 0 5435 5436 5437 -526 -5439 0 5435 5436 5437 -526 5440 0 c 1+1 --> 2 c (-b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ b^{2, 263}_0 ∧ p_526) -> (-b^{2, 264}_2 ∧ b^{2, 264}_1 ∧ -b^{2, 264}_0) c in CNF: c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ -p_526 ∨ -b^{2, 264}_2 c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ -p_526 ∨ b^{2, 264}_1 c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ -p_526 ∨ -b^{2, 264}_0 c in DIMACS: 5435 5436 -5437 -526 -5438 0 5435 5436 -5437 -526 5439 0 5435 5436 -5437 -526 -5440 0 c 2+1 --> break c (-b^{2, 263}_2 ∧ b^{2, 263}_1 ∧ -b^{2, 263}_0 ∧ p_526) -> break c in CNF: c b^{2, 263}_2 ∨ -b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ -p_526 ∨ break c in DIMACS: 5435 -5436 5437 -526 1162 0 c 2-1 --> 1 c (-b^{2, 263}_2 ∧ b^{2, 263}_1 ∧ -b^{2, 263}_0 ∧ -p_526) -> (-b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ b^{2, 264}_0) c in CNF: c b^{2, 263}_2 ∨ -b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ p_526 ∨ -b^{2, 264}_2 c b^{2, 263}_2 ∨ -b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ p_526 ∨ -b^{2, 264}_1 c b^{2, 263}_2 ∨ -b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ p_526 ∨ b^{2, 264}_0 c in DIMACS: 5435 -5436 5437 526 -5438 0 5435 -5436 5437 526 -5439 0 5435 -5436 5437 526 5440 0 c 1-1 --> 0 c (-b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ b^{2, 263}_0 ∧ -p_526) -> (-b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ -b^{2, 264}_0) c in CNF: c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ p_526 ∨ -b^{2, 264}_2 c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ p_526 ∨ -b^{2, 264}_1 c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ p_526 ∨ -b^{2, 264}_0 c in DIMACS: 5435 5436 -5437 526 -5438 0 5435 5436 -5437 526 -5439 0 5435 5436 -5437 526 -5440 0 c 0-1 --> -1 c (-b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ -b^{2, 263}_0 ∧ -p_526) -> ( b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ b^{2, 264}_0) c in CNF: c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ p_526 ∨ b^{2, 264}_2 c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ p_526 ∨ -b^{2, 264}_1 c b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ p_526 ∨ b^{2, 264}_0 c in DIMACS: 5435 5436 5437 526 5438 0 5435 5436 5437 526 -5439 0 5435 5436 5437 526 5440 0 c -1-1 --> -2 c ( b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ b^{2, 263}_0 ∧ -p_526) -> ( b^{2, 264}_2 ∧ b^{2, 264}_1 ∧ -b^{2, 264}_0) c in CNF: c -b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ p_526 ∨ b^{2, 264}_2 c -b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ p_526 ∨ b^{2, 264}_1 c -b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ p_526 ∨ -b^{2, 264}_0 c in DIMACS: -5435 5436 -5437 526 5438 0 -5435 5436 -5437 526 5439 0 -5435 5436 -5437 526 -5440 0 c -2-1 --> break c ( b^{2, 263}_2 ∧ b^{2, 263}_1 ∧ -b^{2, 263}_0 ∧ -p_526) -> break c in CNF: c -b^{2, 263}_2 ∨ -b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ p_526 ∨ break c in DIMACS: -5435 -5436 5437 526 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 263}_2 ∧ -b^{2, 263}_1 ∧ -b^{2, 263}_0 ∧ true) c in CNF: c -b^{2, 263}_2 ∨ b^{2, 263}_1 ∨ b^{2, 263}_0 ∨ false c in DIMACS: -5435 5436 5437 0 c 3 does not represent an automaton state. c -(-b^{2, 263}_2 ∧ b^{2, 263}_1 ∧ b^{2, 263}_0 ∧ true) c in CNF: c b^{2, 263}_2 ∨ -b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ false c in DIMACS: 5435 -5436 -5437 0 c -3 does not represent an automaton state. c -( b^{2, 263}_2 ∧ b^{2, 263}_1 ∧ b^{2, 263}_0 ∧ true) c in CNF: c -b^{2, 263}_2 ∨ -b^{2, 263}_1 ∨ -b^{2, 263}_0 ∨ false c in DIMACS: -5435 -5436 -5437 0 c i = 264 c -2+1 --> -1 c ( b^{2, 264}_2 ∧ b^{2, 264}_1 ∧ -b^{2, 264}_0 ∧ p_528) -> ( b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ b^{2, 265}_0) c in CNF: c -b^{2, 264}_2 ∨ -b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ -p_528 ∨ b^{2, 265}_2 c -b^{2, 264}_2 ∨ -b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ -p_528 ∨ -b^{2, 265}_1 c -b^{2, 264}_2 ∨ -b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ -p_528 ∨ b^{2, 265}_0 c in DIMACS: -5438 -5439 5440 -528 5441 0 -5438 -5439 5440 -528 -5442 0 -5438 -5439 5440 -528 5443 0 c -1+1 --> 0 c ( b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ b^{2, 264}_0 ∧ p_528) -> (-b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ -b^{2, 265}_0) c in CNF: c -b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ -p_528 ∨ -b^{2, 265}_2 c -b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ -p_528 ∨ -b^{2, 265}_1 c -b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ -p_528 ∨ -b^{2, 265}_0 c in DIMACS: -5438 5439 -5440 -528 -5441 0 -5438 5439 -5440 -528 -5442 0 -5438 5439 -5440 -528 -5443 0 c 0+1 --> 1 c (-b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ -b^{2, 264}_0 ∧ p_528) -> (-b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ b^{2, 265}_0) c in CNF: c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ -p_528 ∨ -b^{2, 265}_2 c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ -p_528 ∨ -b^{2, 265}_1 c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ -p_528 ∨ b^{2, 265}_0 c in DIMACS: 5438 5439 5440 -528 -5441 0 5438 5439 5440 -528 -5442 0 5438 5439 5440 -528 5443 0 c 1+1 --> 2 c (-b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ b^{2, 264}_0 ∧ p_528) -> (-b^{2, 265}_2 ∧ b^{2, 265}_1 ∧ -b^{2, 265}_0) c in CNF: c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ -p_528 ∨ -b^{2, 265}_2 c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ -p_528 ∨ b^{2, 265}_1 c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ -p_528 ∨ -b^{2, 265}_0 c in DIMACS: 5438 5439 -5440 -528 -5441 0 5438 5439 -5440 -528 5442 0 5438 5439 -5440 -528 -5443 0 c 2+1 --> break c (-b^{2, 264}_2 ∧ b^{2, 264}_1 ∧ -b^{2, 264}_0 ∧ p_528) -> break c in CNF: c b^{2, 264}_2 ∨ -b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ -p_528 ∨ break c in DIMACS: 5438 -5439 5440 -528 1162 0 c 2-1 --> 1 c (-b^{2, 264}_2 ∧ b^{2, 264}_1 ∧ -b^{2, 264}_0 ∧ -p_528) -> (-b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ b^{2, 265}_0) c in CNF: c b^{2, 264}_2 ∨ -b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ p_528 ∨ -b^{2, 265}_2 c b^{2, 264}_2 ∨ -b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ p_528 ∨ -b^{2, 265}_1 c b^{2, 264}_2 ∨ -b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ p_528 ∨ b^{2, 265}_0 c in DIMACS: 5438 -5439 5440 528 -5441 0 5438 -5439 5440 528 -5442 0 5438 -5439 5440 528 5443 0 c 1-1 --> 0 c (-b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ b^{2, 264}_0 ∧ -p_528) -> (-b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ -b^{2, 265}_0) c in CNF: c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ p_528 ∨ -b^{2, 265}_2 c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ p_528 ∨ -b^{2, 265}_1 c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ p_528 ∨ -b^{2, 265}_0 c in DIMACS: 5438 5439 -5440 528 -5441 0 5438 5439 -5440 528 -5442 0 5438 5439 -5440 528 -5443 0 c 0-1 --> -1 c (-b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ -b^{2, 264}_0 ∧ -p_528) -> ( b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ b^{2, 265}_0) c in CNF: c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ p_528 ∨ b^{2, 265}_2 c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ p_528 ∨ -b^{2, 265}_1 c b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ p_528 ∨ b^{2, 265}_0 c in DIMACS: 5438 5439 5440 528 5441 0 5438 5439 5440 528 -5442 0 5438 5439 5440 528 5443 0 c -1-1 --> -2 c ( b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ b^{2, 264}_0 ∧ -p_528) -> ( b^{2, 265}_2 ∧ b^{2, 265}_1 ∧ -b^{2, 265}_0) c in CNF: c -b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ p_528 ∨ b^{2, 265}_2 c -b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ p_528 ∨ b^{2, 265}_1 c -b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ p_528 ∨ -b^{2, 265}_0 c in DIMACS: -5438 5439 -5440 528 5441 0 -5438 5439 -5440 528 5442 0 -5438 5439 -5440 528 -5443 0 c -2-1 --> break c ( b^{2, 264}_2 ∧ b^{2, 264}_1 ∧ -b^{2, 264}_0 ∧ -p_528) -> break c in CNF: c -b^{2, 264}_2 ∨ -b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ p_528 ∨ break c in DIMACS: -5438 -5439 5440 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 264}_2 ∧ -b^{2, 264}_1 ∧ -b^{2, 264}_0 ∧ true) c in CNF: c -b^{2, 264}_2 ∨ b^{2, 264}_1 ∨ b^{2, 264}_0 ∨ false c in DIMACS: -5438 5439 5440 0 c 3 does not represent an automaton state. c -(-b^{2, 264}_2 ∧ b^{2, 264}_1 ∧ b^{2, 264}_0 ∧ true) c in CNF: c b^{2, 264}_2 ∨ -b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ false c in DIMACS: 5438 -5439 -5440 0 c -3 does not represent an automaton state. c -( b^{2, 264}_2 ∧ b^{2, 264}_1 ∧ b^{2, 264}_0 ∧ true) c in CNF: c -b^{2, 264}_2 ∨ -b^{2, 264}_1 ∨ -b^{2, 264}_0 ∨ false c in DIMACS: -5438 -5439 -5440 0 c i = 265 c -2+1 --> -1 c ( b^{2, 265}_2 ∧ b^{2, 265}_1 ∧ -b^{2, 265}_0 ∧ p_530) -> ( b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ b^{2, 266}_0) c in CNF: c -b^{2, 265}_2 ∨ -b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ -p_530 ∨ b^{2, 266}_2 c -b^{2, 265}_2 ∨ -b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ -p_530 ∨ -b^{2, 266}_1 c -b^{2, 265}_2 ∨ -b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ -p_530 ∨ b^{2, 266}_0 c in DIMACS: -5441 -5442 5443 -530 5444 0 -5441 -5442 5443 -530 -5445 0 -5441 -5442 5443 -530 5446 0 c -1+1 --> 0 c ( b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ b^{2, 265}_0 ∧ p_530) -> (-b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ -b^{2, 266}_0) c in CNF: c -b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ -p_530 ∨ -b^{2, 266}_2 c -b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ -p_530 ∨ -b^{2, 266}_1 c -b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ -p_530 ∨ -b^{2, 266}_0 c in DIMACS: -5441 5442 -5443 -530 -5444 0 -5441 5442 -5443 -530 -5445 0 -5441 5442 -5443 -530 -5446 0 c 0+1 --> 1 c (-b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ -b^{2, 265}_0 ∧ p_530) -> (-b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ b^{2, 266}_0) c in CNF: c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ -p_530 ∨ -b^{2, 266}_2 c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ -p_530 ∨ -b^{2, 266}_1 c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ -p_530 ∨ b^{2, 266}_0 c in DIMACS: 5441 5442 5443 -530 -5444 0 5441 5442 5443 -530 -5445 0 5441 5442 5443 -530 5446 0 c 1+1 --> 2 c (-b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ b^{2, 265}_0 ∧ p_530) -> (-b^{2, 266}_2 ∧ b^{2, 266}_1 ∧ -b^{2, 266}_0) c in CNF: c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ -p_530 ∨ -b^{2, 266}_2 c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ -p_530 ∨ b^{2, 266}_1 c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ -p_530 ∨ -b^{2, 266}_0 c in DIMACS: 5441 5442 -5443 -530 -5444 0 5441 5442 -5443 -530 5445 0 5441 5442 -5443 -530 -5446 0 c 2+1 --> break c (-b^{2, 265}_2 ∧ b^{2, 265}_1 ∧ -b^{2, 265}_0 ∧ p_530) -> break c in CNF: c b^{2, 265}_2 ∨ -b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ -p_530 ∨ break c in DIMACS: 5441 -5442 5443 -530 1162 0 c 2-1 --> 1 c (-b^{2, 265}_2 ∧ b^{2, 265}_1 ∧ -b^{2, 265}_0 ∧ -p_530) -> (-b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ b^{2, 266}_0) c in CNF: c b^{2, 265}_2 ∨ -b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ p_530 ∨ -b^{2, 266}_2 c b^{2, 265}_2 ∨ -b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ p_530 ∨ -b^{2, 266}_1 c b^{2, 265}_2 ∨ -b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ p_530 ∨ b^{2, 266}_0 c in DIMACS: 5441 -5442 5443 530 -5444 0 5441 -5442 5443 530 -5445 0 5441 -5442 5443 530 5446 0 c 1-1 --> 0 c (-b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ b^{2, 265}_0 ∧ -p_530) -> (-b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ -b^{2, 266}_0) c in CNF: c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ p_530 ∨ -b^{2, 266}_2 c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ p_530 ∨ -b^{2, 266}_1 c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ p_530 ∨ -b^{2, 266}_0 c in DIMACS: 5441 5442 -5443 530 -5444 0 5441 5442 -5443 530 -5445 0 5441 5442 -5443 530 -5446 0 c 0-1 --> -1 c (-b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ -b^{2, 265}_0 ∧ -p_530) -> ( b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ b^{2, 266}_0) c in CNF: c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ p_530 ∨ b^{2, 266}_2 c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ p_530 ∨ -b^{2, 266}_1 c b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ p_530 ∨ b^{2, 266}_0 c in DIMACS: 5441 5442 5443 530 5444 0 5441 5442 5443 530 -5445 0 5441 5442 5443 530 5446 0 c -1-1 --> -2 c ( b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ b^{2, 265}_0 ∧ -p_530) -> ( b^{2, 266}_2 ∧ b^{2, 266}_1 ∧ -b^{2, 266}_0) c in CNF: c -b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ p_530 ∨ b^{2, 266}_2 c -b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ p_530 ∨ b^{2, 266}_1 c -b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ p_530 ∨ -b^{2, 266}_0 c in DIMACS: -5441 5442 -5443 530 5444 0 -5441 5442 -5443 530 5445 0 -5441 5442 -5443 530 -5446 0 c -2-1 --> break c ( b^{2, 265}_2 ∧ b^{2, 265}_1 ∧ -b^{2, 265}_0 ∧ -p_530) -> break c in CNF: c -b^{2, 265}_2 ∨ -b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ p_530 ∨ break c in DIMACS: -5441 -5442 5443 530 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 265}_2 ∧ -b^{2, 265}_1 ∧ -b^{2, 265}_0 ∧ true) c in CNF: c -b^{2, 265}_2 ∨ b^{2, 265}_1 ∨ b^{2, 265}_0 ∨ false c in DIMACS: -5441 5442 5443 0 c 3 does not represent an automaton state. c -(-b^{2, 265}_2 ∧ b^{2, 265}_1 ∧ b^{2, 265}_0 ∧ true) c in CNF: c b^{2, 265}_2 ∨ -b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ false c in DIMACS: 5441 -5442 -5443 0 c -3 does not represent an automaton state. c -( b^{2, 265}_2 ∧ b^{2, 265}_1 ∧ b^{2, 265}_0 ∧ true) c in CNF: c -b^{2, 265}_2 ∨ -b^{2, 265}_1 ∨ -b^{2, 265}_0 ∨ false c in DIMACS: -5441 -5442 -5443 0 c i = 266 c -2+1 --> -1 c ( b^{2, 266}_2 ∧ b^{2, 266}_1 ∧ -b^{2, 266}_0 ∧ p_532) -> ( b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ b^{2, 267}_0) c in CNF: c -b^{2, 266}_2 ∨ -b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ -p_532 ∨ b^{2, 267}_2 c -b^{2, 266}_2 ∨ -b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ -p_532 ∨ -b^{2, 267}_1 c -b^{2, 266}_2 ∨ -b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ -p_532 ∨ b^{2, 267}_0 c in DIMACS: -5444 -5445 5446 -532 5447 0 -5444 -5445 5446 -532 -5448 0 -5444 -5445 5446 -532 5449 0 c -1+1 --> 0 c ( b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ b^{2, 266}_0 ∧ p_532) -> (-b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ -b^{2, 267}_0) c in CNF: c -b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ -p_532 ∨ -b^{2, 267}_2 c -b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ -p_532 ∨ -b^{2, 267}_1 c -b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ -p_532 ∨ -b^{2, 267}_0 c in DIMACS: -5444 5445 -5446 -532 -5447 0 -5444 5445 -5446 -532 -5448 0 -5444 5445 -5446 -532 -5449 0 c 0+1 --> 1 c (-b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ -b^{2, 266}_0 ∧ p_532) -> (-b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ b^{2, 267}_0) c in CNF: c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ -p_532 ∨ -b^{2, 267}_2 c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ -p_532 ∨ -b^{2, 267}_1 c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ -p_532 ∨ b^{2, 267}_0 c in DIMACS: 5444 5445 5446 -532 -5447 0 5444 5445 5446 -532 -5448 0 5444 5445 5446 -532 5449 0 c 1+1 --> 2 c (-b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ b^{2, 266}_0 ∧ p_532) -> (-b^{2, 267}_2 ∧ b^{2, 267}_1 ∧ -b^{2, 267}_0) c in CNF: c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ -p_532 ∨ -b^{2, 267}_2 c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ -p_532 ∨ b^{2, 267}_1 c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ -p_532 ∨ -b^{2, 267}_0 c in DIMACS: 5444 5445 -5446 -532 -5447 0 5444 5445 -5446 -532 5448 0 5444 5445 -5446 -532 -5449 0 c 2+1 --> break c (-b^{2, 266}_2 ∧ b^{2, 266}_1 ∧ -b^{2, 266}_0 ∧ p_532) -> break c in CNF: c b^{2, 266}_2 ∨ -b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ -p_532 ∨ break c in DIMACS: 5444 -5445 5446 -532 1162 0 c 2-1 --> 1 c (-b^{2, 266}_2 ∧ b^{2, 266}_1 ∧ -b^{2, 266}_0 ∧ -p_532) -> (-b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ b^{2, 267}_0) c in CNF: c b^{2, 266}_2 ∨ -b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ p_532 ∨ -b^{2, 267}_2 c b^{2, 266}_2 ∨ -b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ p_532 ∨ -b^{2, 267}_1 c b^{2, 266}_2 ∨ -b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ p_532 ∨ b^{2, 267}_0 c in DIMACS: 5444 -5445 5446 532 -5447 0 5444 -5445 5446 532 -5448 0 5444 -5445 5446 532 5449 0 c 1-1 --> 0 c (-b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ b^{2, 266}_0 ∧ -p_532) -> (-b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ -b^{2, 267}_0) c in CNF: c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ p_532 ∨ -b^{2, 267}_2 c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ p_532 ∨ -b^{2, 267}_1 c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ p_532 ∨ -b^{2, 267}_0 c in DIMACS: 5444 5445 -5446 532 -5447 0 5444 5445 -5446 532 -5448 0 5444 5445 -5446 532 -5449 0 c 0-1 --> -1 c (-b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ -b^{2, 266}_0 ∧ -p_532) -> ( b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ b^{2, 267}_0) c in CNF: c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ p_532 ∨ b^{2, 267}_2 c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ p_532 ∨ -b^{2, 267}_1 c b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ p_532 ∨ b^{2, 267}_0 c in DIMACS: 5444 5445 5446 532 5447 0 5444 5445 5446 532 -5448 0 5444 5445 5446 532 5449 0 c -1-1 --> -2 c ( b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ b^{2, 266}_0 ∧ -p_532) -> ( b^{2, 267}_2 ∧ b^{2, 267}_1 ∧ -b^{2, 267}_0) c in CNF: c -b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ p_532 ∨ b^{2, 267}_2 c -b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ p_532 ∨ b^{2, 267}_1 c -b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ p_532 ∨ -b^{2, 267}_0 c in DIMACS: -5444 5445 -5446 532 5447 0 -5444 5445 -5446 532 5448 0 -5444 5445 -5446 532 -5449 0 c -2-1 --> break c ( b^{2, 266}_2 ∧ b^{2, 266}_1 ∧ -b^{2, 266}_0 ∧ -p_532) -> break c in CNF: c -b^{2, 266}_2 ∨ -b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ p_532 ∨ break c in DIMACS: -5444 -5445 5446 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 266}_2 ∧ -b^{2, 266}_1 ∧ -b^{2, 266}_0 ∧ true) c in CNF: c -b^{2, 266}_2 ∨ b^{2, 266}_1 ∨ b^{2, 266}_0 ∨ false c in DIMACS: -5444 5445 5446 0 c 3 does not represent an automaton state. c -(-b^{2, 266}_2 ∧ b^{2, 266}_1 ∧ b^{2, 266}_0 ∧ true) c in CNF: c b^{2, 266}_2 ∨ -b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ false c in DIMACS: 5444 -5445 -5446 0 c -3 does not represent an automaton state. c -( b^{2, 266}_2 ∧ b^{2, 266}_1 ∧ b^{2, 266}_0 ∧ true) c in CNF: c -b^{2, 266}_2 ∨ -b^{2, 266}_1 ∨ -b^{2, 266}_0 ∨ false c in DIMACS: -5444 -5445 -5446 0 c i = 267 c -2+1 --> -1 c ( b^{2, 267}_2 ∧ b^{2, 267}_1 ∧ -b^{2, 267}_0 ∧ p_534) -> ( b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ b^{2, 268}_0) c in CNF: c -b^{2, 267}_2 ∨ -b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ -p_534 ∨ b^{2, 268}_2 c -b^{2, 267}_2 ∨ -b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ -p_534 ∨ -b^{2, 268}_1 c -b^{2, 267}_2 ∨ -b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ -p_534 ∨ b^{2, 268}_0 c in DIMACS: -5447 -5448 5449 -534 5450 0 -5447 -5448 5449 -534 -5451 0 -5447 -5448 5449 -534 5452 0 c -1+1 --> 0 c ( b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ b^{2, 267}_0 ∧ p_534) -> (-b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ -b^{2, 268}_0) c in CNF: c -b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ -p_534 ∨ -b^{2, 268}_2 c -b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ -p_534 ∨ -b^{2, 268}_1 c -b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ -p_534 ∨ -b^{2, 268}_0 c in DIMACS: -5447 5448 -5449 -534 -5450 0 -5447 5448 -5449 -534 -5451 0 -5447 5448 -5449 -534 -5452 0 c 0+1 --> 1 c (-b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ -b^{2, 267}_0 ∧ p_534) -> (-b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ b^{2, 268}_0) c in CNF: c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ -p_534 ∨ -b^{2, 268}_2 c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ -p_534 ∨ -b^{2, 268}_1 c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ -p_534 ∨ b^{2, 268}_0 c in DIMACS: 5447 5448 5449 -534 -5450 0 5447 5448 5449 -534 -5451 0 5447 5448 5449 -534 5452 0 c 1+1 --> 2 c (-b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ b^{2, 267}_0 ∧ p_534) -> (-b^{2, 268}_2 ∧ b^{2, 268}_1 ∧ -b^{2, 268}_0) c in CNF: c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ -p_534 ∨ -b^{2, 268}_2 c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ -p_534 ∨ b^{2, 268}_1 c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ -p_534 ∨ -b^{2, 268}_0 c in DIMACS: 5447 5448 -5449 -534 -5450 0 5447 5448 -5449 -534 5451 0 5447 5448 -5449 -534 -5452 0 c 2+1 --> break c (-b^{2, 267}_2 ∧ b^{2, 267}_1 ∧ -b^{2, 267}_0 ∧ p_534) -> break c in CNF: c b^{2, 267}_2 ∨ -b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ -p_534 ∨ break c in DIMACS: 5447 -5448 5449 -534 1162 0 c 2-1 --> 1 c (-b^{2, 267}_2 ∧ b^{2, 267}_1 ∧ -b^{2, 267}_0 ∧ -p_534) -> (-b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ b^{2, 268}_0) c in CNF: c b^{2, 267}_2 ∨ -b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ p_534 ∨ -b^{2, 268}_2 c b^{2, 267}_2 ∨ -b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ p_534 ∨ -b^{2, 268}_1 c b^{2, 267}_2 ∨ -b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ p_534 ∨ b^{2, 268}_0 c in DIMACS: 5447 -5448 5449 534 -5450 0 5447 -5448 5449 534 -5451 0 5447 -5448 5449 534 5452 0 c 1-1 --> 0 c (-b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ b^{2, 267}_0 ∧ -p_534) -> (-b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ -b^{2, 268}_0) c in CNF: c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ p_534 ∨ -b^{2, 268}_2 c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ p_534 ∨ -b^{2, 268}_1 c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ p_534 ∨ -b^{2, 268}_0 c in DIMACS: 5447 5448 -5449 534 -5450 0 5447 5448 -5449 534 -5451 0 5447 5448 -5449 534 -5452 0 c 0-1 --> -1 c (-b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ -b^{2, 267}_0 ∧ -p_534) -> ( b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ b^{2, 268}_0) c in CNF: c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ p_534 ∨ b^{2, 268}_2 c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ p_534 ∨ -b^{2, 268}_1 c b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ p_534 ∨ b^{2, 268}_0 c in DIMACS: 5447 5448 5449 534 5450 0 5447 5448 5449 534 -5451 0 5447 5448 5449 534 5452 0 c -1-1 --> -2 c ( b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ b^{2, 267}_0 ∧ -p_534) -> ( b^{2, 268}_2 ∧ b^{2, 268}_1 ∧ -b^{2, 268}_0) c in CNF: c -b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ p_534 ∨ b^{2, 268}_2 c -b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ p_534 ∨ b^{2, 268}_1 c -b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ p_534 ∨ -b^{2, 268}_0 c in DIMACS: -5447 5448 -5449 534 5450 0 -5447 5448 -5449 534 5451 0 -5447 5448 -5449 534 -5452 0 c -2-1 --> break c ( b^{2, 267}_2 ∧ b^{2, 267}_1 ∧ -b^{2, 267}_0 ∧ -p_534) -> break c in CNF: c -b^{2, 267}_2 ∨ -b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ p_534 ∨ break c in DIMACS: -5447 -5448 5449 534 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 267}_2 ∧ -b^{2, 267}_1 ∧ -b^{2, 267}_0 ∧ true) c in CNF: c -b^{2, 267}_2 ∨ b^{2, 267}_1 ∨ b^{2, 267}_0 ∨ false c in DIMACS: -5447 5448 5449 0 c 3 does not represent an automaton state. c -(-b^{2, 267}_2 ∧ b^{2, 267}_1 ∧ b^{2, 267}_0 ∧ true) c in CNF: c b^{2, 267}_2 ∨ -b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ false c in DIMACS: 5447 -5448 -5449 0 c -3 does not represent an automaton state. c -( b^{2, 267}_2 ∧ b^{2, 267}_1 ∧ b^{2, 267}_0 ∧ true) c in CNF: c -b^{2, 267}_2 ∨ -b^{2, 267}_1 ∨ -b^{2, 267}_0 ∨ false c in DIMACS: -5447 -5448 -5449 0 c i = 268 c -2+1 --> -1 c ( b^{2, 268}_2 ∧ b^{2, 268}_1 ∧ -b^{2, 268}_0 ∧ p_536) -> ( b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ b^{2, 269}_0) c in CNF: c -b^{2, 268}_2 ∨ -b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ -p_536 ∨ b^{2, 269}_2 c -b^{2, 268}_2 ∨ -b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ -p_536 ∨ -b^{2, 269}_1 c -b^{2, 268}_2 ∨ -b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ -p_536 ∨ b^{2, 269}_0 c in DIMACS: -5450 -5451 5452 -536 5453 0 -5450 -5451 5452 -536 -5454 0 -5450 -5451 5452 -536 5455 0 c -1+1 --> 0 c ( b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ b^{2, 268}_0 ∧ p_536) -> (-b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ -b^{2, 269}_0) c in CNF: c -b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ -p_536 ∨ -b^{2, 269}_2 c -b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ -p_536 ∨ -b^{2, 269}_1 c -b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ -p_536 ∨ -b^{2, 269}_0 c in DIMACS: -5450 5451 -5452 -536 -5453 0 -5450 5451 -5452 -536 -5454 0 -5450 5451 -5452 -536 -5455 0 c 0+1 --> 1 c (-b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ -b^{2, 268}_0 ∧ p_536) -> (-b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ b^{2, 269}_0) c in CNF: c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ -p_536 ∨ -b^{2, 269}_2 c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ -p_536 ∨ -b^{2, 269}_1 c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ -p_536 ∨ b^{2, 269}_0 c in DIMACS: 5450 5451 5452 -536 -5453 0 5450 5451 5452 -536 -5454 0 5450 5451 5452 -536 5455 0 c 1+1 --> 2 c (-b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ b^{2, 268}_0 ∧ p_536) -> (-b^{2, 269}_2 ∧ b^{2, 269}_1 ∧ -b^{2, 269}_0) c in CNF: c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ -p_536 ∨ -b^{2, 269}_2 c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ -p_536 ∨ b^{2, 269}_1 c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ -p_536 ∨ -b^{2, 269}_0 c in DIMACS: 5450 5451 -5452 -536 -5453 0 5450 5451 -5452 -536 5454 0 5450 5451 -5452 -536 -5455 0 c 2+1 --> break c (-b^{2, 268}_2 ∧ b^{2, 268}_1 ∧ -b^{2, 268}_0 ∧ p_536) -> break c in CNF: c b^{2, 268}_2 ∨ -b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ -p_536 ∨ break c in DIMACS: 5450 -5451 5452 -536 1162 0 c 2-1 --> 1 c (-b^{2, 268}_2 ∧ b^{2, 268}_1 ∧ -b^{2, 268}_0 ∧ -p_536) -> (-b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ b^{2, 269}_0) c in CNF: c b^{2, 268}_2 ∨ -b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ p_536 ∨ -b^{2, 269}_2 c b^{2, 268}_2 ∨ -b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ p_536 ∨ -b^{2, 269}_1 c b^{2, 268}_2 ∨ -b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ p_536 ∨ b^{2, 269}_0 c in DIMACS: 5450 -5451 5452 536 -5453 0 5450 -5451 5452 536 -5454 0 5450 -5451 5452 536 5455 0 c 1-1 --> 0 c (-b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ b^{2, 268}_0 ∧ -p_536) -> (-b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ -b^{2, 269}_0) c in CNF: c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ p_536 ∨ -b^{2, 269}_2 c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ p_536 ∨ -b^{2, 269}_1 c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ p_536 ∨ -b^{2, 269}_0 c in DIMACS: 5450 5451 -5452 536 -5453 0 5450 5451 -5452 536 -5454 0 5450 5451 -5452 536 -5455 0 c 0-1 --> -1 c (-b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ -b^{2, 268}_0 ∧ -p_536) -> ( b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ b^{2, 269}_0) c in CNF: c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ p_536 ∨ b^{2, 269}_2 c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ p_536 ∨ -b^{2, 269}_1 c b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ p_536 ∨ b^{2, 269}_0 c in DIMACS: 5450 5451 5452 536 5453 0 5450 5451 5452 536 -5454 0 5450 5451 5452 536 5455 0 c -1-1 --> -2 c ( b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ b^{2, 268}_0 ∧ -p_536) -> ( b^{2, 269}_2 ∧ b^{2, 269}_1 ∧ -b^{2, 269}_0) c in CNF: c -b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ p_536 ∨ b^{2, 269}_2 c -b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ p_536 ∨ b^{2, 269}_1 c -b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ p_536 ∨ -b^{2, 269}_0 c in DIMACS: -5450 5451 -5452 536 5453 0 -5450 5451 -5452 536 5454 0 -5450 5451 -5452 536 -5455 0 c -2-1 --> break c ( b^{2, 268}_2 ∧ b^{2, 268}_1 ∧ -b^{2, 268}_0 ∧ -p_536) -> break c in CNF: c -b^{2, 268}_2 ∨ -b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ p_536 ∨ break c in DIMACS: -5450 -5451 5452 536 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 268}_2 ∧ -b^{2, 268}_1 ∧ -b^{2, 268}_0 ∧ true) c in CNF: c -b^{2, 268}_2 ∨ b^{2, 268}_1 ∨ b^{2, 268}_0 ∨ false c in DIMACS: -5450 5451 5452 0 c 3 does not represent an automaton state. c -(-b^{2, 268}_2 ∧ b^{2, 268}_1 ∧ b^{2, 268}_0 ∧ true) c in CNF: c b^{2, 268}_2 ∨ -b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ false c in DIMACS: 5450 -5451 -5452 0 c -3 does not represent an automaton state. c -( b^{2, 268}_2 ∧ b^{2, 268}_1 ∧ b^{2, 268}_0 ∧ true) c in CNF: c -b^{2, 268}_2 ∨ -b^{2, 268}_1 ∨ -b^{2, 268}_0 ∨ false c in DIMACS: -5450 -5451 -5452 0 c i = 269 c -2+1 --> -1 c ( b^{2, 269}_2 ∧ b^{2, 269}_1 ∧ -b^{2, 269}_0 ∧ p_538) -> ( b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ b^{2, 270}_0) c in CNF: c -b^{2, 269}_2 ∨ -b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ -p_538 ∨ b^{2, 270}_2 c -b^{2, 269}_2 ∨ -b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ -p_538 ∨ -b^{2, 270}_1 c -b^{2, 269}_2 ∨ -b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ -p_538 ∨ b^{2, 270}_0 c in DIMACS: -5453 -5454 5455 -538 5456 0 -5453 -5454 5455 -538 -5457 0 -5453 -5454 5455 -538 5458 0 c -1+1 --> 0 c ( b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ b^{2, 269}_0 ∧ p_538) -> (-b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ -b^{2, 270}_0) c in CNF: c -b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ -p_538 ∨ -b^{2, 270}_2 c -b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ -p_538 ∨ -b^{2, 270}_1 c -b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ -p_538 ∨ -b^{2, 270}_0 c in DIMACS: -5453 5454 -5455 -538 -5456 0 -5453 5454 -5455 -538 -5457 0 -5453 5454 -5455 -538 -5458 0 c 0+1 --> 1 c (-b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ -b^{2, 269}_0 ∧ p_538) -> (-b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ b^{2, 270}_0) c in CNF: c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ -p_538 ∨ -b^{2, 270}_2 c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ -p_538 ∨ -b^{2, 270}_1 c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ -p_538 ∨ b^{2, 270}_0 c in DIMACS: 5453 5454 5455 -538 -5456 0 5453 5454 5455 -538 -5457 0 5453 5454 5455 -538 5458 0 c 1+1 --> 2 c (-b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ b^{2, 269}_0 ∧ p_538) -> (-b^{2, 270}_2 ∧ b^{2, 270}_1 ∧ -b^{2, 270}_0) c in CNF: c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ -p_538 ∨ -b^{2, 270}_2 c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ -p_538 ∨ b^{2, 270}_1 c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ -p_538 ∨ -b^{2, 270}_0 c in DIMACS: 5453 5454 -5455 -538 -5456 0 5453 5454 -5455 -538 5457 0 5453 5454 -5455 -538 -5458 0 c 2+1 --> break c (-b^{2, 269}_2 ∧ b^{2, 269}_1 ∧ -b^{2, 269}_0 ∧ p_538) -> break c in CNF: c b^{2, 269}_2 ∨ -b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ -p_538 ∨ break c in DIMACS: 5453 -5454 5455 -538 1162 0 c 2-1 --> 1 c (-b^{2, 269}_2 ∧ b^{2, 269}_1 ∧ -b^{2, 269}_0 ∧ -p_538) -> (-b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ b^{2, 270}_0) c in CNF: c b^{2, 269}_2 ∨ -b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ p_538 ∨ -b^{2, 270}_2 c b^{2, 269}_2 ∨ -b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ p_538 ∨ -b^{2, 270}_1 c b^{2, 269}_2 ∨ -b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ p_538 ∨ b^{2, 270}_0 c in DIMACS: 5453 -5454 5455 538 -5456 0 5453 -5454 5455 538 -5457 0 5453 -5454 5455 538 5458 0 c 1-1 --> 0 c (-b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ b^{2, 269}_0 ∧ -p_538) -> (-b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ -b^{2, 270}_0) c in CNF: c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ p_538 ∨ -b^{2, 270}_2 c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ p_538 ∨ -b^{2, 270}_1 c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ p_538 ∨ -b^{2, 270}_0 c in DIMACS: 5453 5454 -5455 538 -5456 0 5453 5454 -5455 538 -5457 0 5453 5454 -5455 538 -5458 0 c 0-1 --> -1 c (-b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ -b^{2, 269}_0 ∧ -p_538) -> ( b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ b^{2, 270}_0) c in CNF: c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ p_538 ∨ b^{2, 270}_2 c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ p_538 ∨ -b^{2, 270}_1 c b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ p_538 ∨ b^{2, 270}_0 c in DIMACS: 5453 5454 5455 538 5456 0 5453 5454 5455 538 -5457 0 5453 5454 5455 538 5458 0 c -1-1 --> -2 c ( b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ b^{2, 269}_0 ∧ -p_538) -> ( b^{2, 270}_2 ∧ b^{2, 270}_1 ∧ -b^{2, 270}_0) c in CNF: c -b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ p_538 ∨ b^{2, 270}_2 c -b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ p_538 ∨ b^{2, 270}_1 c -b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ p_538 ∨ -b^{2, 270}_0 c in DIMACS: -5453 5454 -5455 538 5456 0 -5453 5454 -5455 538 5457 0 -5453 5454 -5455 538 -5458 0 c -2-1 --> break c ( b^{2, 269}_2 ∧ b^{2, 269}_1 ∧ -b^{2, 269}_0 ∧ -p_538) -> break c in CNF: c -b^{2, 269}_2 ∨ -b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ p_538 ∨ break c in DIMACS: -5453 -5454 5455 538 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 269}_2 ∧ -b^{2, 269}_1 ∧ -b^{2, 269}_0 ∧ true) c in CNF: c -b^{2, 269}_2 ∨ b^{2, 269}_1 ∨ b^{2, 269}_0 ∨ false c in DIMACS: -5453 5454 5455 0 c 3 does not represent an automaton state. c -(-b^{2, 269}_2 ∧ b^{2, 269}_1 ∧ b^{2, 269}_0 ∧ true) c in CNF: c b^{2, 269}_2 ∨ -b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ false c in DIMACS: 5453 -5454 -5455 0 c -3 does not represent an automaton state. c -( b^{2, 269}_2 ∧ b^{2, 269}_1 ∧ b^{2, 269}_0 ∧ true) c in CNF: c -b^{2, 269}_2 ∨ -b^{2, 269}_1 ∨ -b^{2, 269}_0 ∨ false c in DIMACS: -5453 -5454 -5455 0 c i = 270 c -2+1 --> -1 c ( b^{2, 270}_2 ∧ b^{2, 270}_1 ∧ -b^{2, 270}_0 ∧ p_540) -> ( b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ b^{2, 271}_0) c in CNF: c -b^{2, 270}_2 ∨ -b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ -p_540 ∨ b^{2, 271}_2 c -b^{2, 270}_2 ∨ -b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ -p_540 ∨ -b^{2, 271}_1 c -b^{2, 270}_2 ∨ -b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ -p_540 ∨ b^{2, 271}_0 c in DIMACS: -5456 -5457 5458 -540 5459 0 -5456 -5457 5458 -540 -5460 0 -5456 -5457 5458 -540 5461 0 c -1+1 --> 0 c ( b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ b^{2, 270}_0 ∧ p_540) -> (-b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ -b^{2, 271}_0) c in CNF: c -b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ -p_540 ∨ -b^{2, 271}_2 c -b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ -p_540 ∨ -b^{2, 271}_1 c -b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ -p_540 ∨ -b^{2, 271}_0 c in DIMACS: -5456 5457 -5458 -540 -5459 0 -5456 5457 -5458 -540 -5460 0 -5456 5457 -5458 -540 -5461 0 c 0+1 --> 1 c (-b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ -b^{2, 270}_0 ∧ p_540) -> (-b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ b^{2, 271}_0) c in CNF: c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ -p_540 ∨ -b^{2, 271}_2 c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ -p_540 ∨ -b^{2, 271}_1 c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ -p_540 ∨ b^{2, 271}_0 c in DIMACS: 5456 5457 5458 -540 -5459 0 5456 5457 5458 -540 -5460 0 5456 5457 5458 -540 5461 0 c 1+1 --> 2 c (-b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ b^{2, 270}_0 ∧ p_540) -> (-b^{2, 271}_2 ∧ b^{2, 271}_1 ∧ -b^{2, 271}_0) c in CNF: c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ -p_540 ∨ -b^{2, 271}_2 c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ -p_540 ∨ b^{2, 271}_1 c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ -p_540 ∨ -b^{2, 271}_0 c in DIMACS: 5456 5457 -5458 -540 -5459 0 5456 5457 -5458 -540 5460 0 5456 5457 -5458 -540 -5461 0 c 2+1 --> break c (-b^{2, 270}_2 ∧ b^{2, 270}_1 ∧ -b^{2, 270}_0 ∧ p_540) -> break c in CNF: c b^{2, 270}_2 ∨ -b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ -p_540 ∨ break c in DIMACS: 5456 -5457 5458 -540 1162 0 c 2-1 --> 1 c (-b^{2, 270}_2 ∧ b^{2, 270}_1 ∧ -b^{2, 270}_0 ∧ -p_540) -> (-b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ b^{2, 271}_0) c in CNF: c b^{2, 270}_2 ∨ -b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ p_540 ∨ -b^{2, 271}_2 c b^{2, 270}_2 ∨ -b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ p_540 ∨ -b^{2, 271}_1 c b^{2, 270}_2 ∨ -b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ p_540 ∨ b^{2, 271}_0 c in DIMACS: 5456 -5457 5458 540 -5459 0 5456 -5457 5458 540 -5460 0 5456 -5457 5458 540 5461 0 c 1-1 --> 0 c (-b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ b^{2, 270}_0 ∧ -p_540) -> (-b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ -b^{2, 271}_0) c in CNF: c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ p_540 ∨ -b^{2, 271}_2 c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ p_540 ∨ -b^{2, 271}_1 c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ p_540 ∨ -b^{2, 271}_0 c in DIMACS: 5456 5457 -5458 540 -5459 0 5456 5457 -5458 540 -5460 0 5456 5457 -5458 540 -5461 0 c 0-1 --> -1 c (-b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ -b^{2, 270}_0 ∧ -p_540) -> ( b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ b^{2, 271}_0) c in CNF: c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ p_540 ∨ b^{2, 271}_2 c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ p_540 ∨ -b^{2, 271}_1 c b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ p_540 ∨ b^{2, 271}_0 c in DIMACS: 5456 5457 5458 540 5459 0 5456 5457 5458 540 -5460 0 5456 5457 5458 540 5461 0 c -1-1 --> -2 c ( b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ b^{2, 270}_0 ∧ -p_540) -> ( b^{2, 271}_2 ∧ b^{2, 271}_1 ∧ -b^{2, 271}_0) c in CNF: c -b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ p_540 ∨ b^{2, 271}_2 c -b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ p_540 ∨ b^{2, 271}_1 c -b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ p_540 ∨ -b^{2, 271}_0 c in DIMACS: -5456 5457 -5458 540 5459 0 -5456 5457 -5458 540 5460 0 -5456 5457 -5458 540 -5461 0 c -2-1 --> break c ( b^{2, 270}_2 ∧ b^{2, 270}_1 ∧ -b^{2, 270}_0 ∧ -p_540) -> break c in CNF: c -b^{2, 270}_2 ∨ -b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ p_540 ∨ break c in DIMACS: -5456 -5457 5458 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 270}_2 ∧ -b^{2, 270}_1 ∧ -b^{2, 270}_0 ∧ true) c in CNF: c -b^{2, 270}_2 ∨ b^{2, 270}_1 ∨ b^{2, 270}_0 ∨ false c in DIMACS: -5456 5457 5458 0 c 3 does not represent an automaton state. c -(-b^{2, 270}_2 ∧ b^{2, 270}_1 ∧ b^{2, 270}_0 ∧ true) c in CNF: c b^{2, 270}_2 ∨ -b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ false c in DIMACS: 5456 -5457 -5458 0 c -3 does not represent an automaton state. c -( b^{2, 270}_2 ∧ b^{2, 270}_1 ∧ b^{2, 270}_0 ∧ true) c in CNF: c -b^{2, 270}_2 ∨ -b^{2, 270}_1 ∨ -b^{2, 270}_0 ∨ false c in DIMACS: -5456 -5457 -5458 0 c i = 271 c -2+1 --> -1 c ( b^{2, 271}_2 ∧ b^{2, 271}_1 ∧ -b^{2, 271}_0 ∧ p_542) -> ( b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ b^{2, 272}_0) c in CNF: c -b^{2, 271}_2 ∨ -b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ -p_542 ∨ b^{2, 272}_2 c -b^{2, 271}_2 ∨ -b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ -p_542 ∨ -b^{2, 272}_1 c -b^{2, 271}_2 ∨ -b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ -p_542 ∨ b^{2, 272}_0 c in DIMACS: -5459 -5460 5461 -542 5462 0 -5459 -5460 5461 -542 -5463 0 -5459 -5460 5461 -542 5464 0 c -1+1 --> 0 c ( b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ b^{2, 271}_0 ∧ p_542) -> (-b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ -b^{2, 272}_0) c in CNF: c -b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ -p_542 ∨ -b^{2, 272}_2 c -b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ -p_542 ∨ -b^{2, 272}_1 c -b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ -p_542 ∨ -b^{2, 272}_0 c in DIMACS: -5459 5460 -5461 -542 -5462 0 -5459 5460 -5461 -542 -5463 0 -5459 5460 -5461 -542 -5464 0 c 0+1 --> 1 c (-b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ -b^{2, 271}_0 ∧ p_542) -> (-b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ b^{2, 272}_0) c in CNF: c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ -p_542 ∨ -b^{2, 272}_2 c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ -p_542 ∨ -b^{2, 272}_1 c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ -p_542 ∨ b^{2, 272}_0 c in DIMACS: 5459 5460 5461 -542 -5462 0 5459 5460 5461 -542 -5463 0 5459 5460 5461 -542 5464 0 c 1+1 --> 2 c (-b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ b^{2, 271}_0 ∧ p_542) -> (-b^{2, 272}_2 ∧ b^{2, 272}_1 ∧ -b^{2, 272}_0) c in CNF: c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ -p_542 ∨ -b^{2, 272}_2 c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ -p_542 ∨ b^{2, 272}_1 c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ -p_542 ∨ -b^{2, 272}_0 c in DIMACS: 5459 5460 -5461 -542 -5462 0 5459 5460 -5461 -542 5463 0 5459 5460 -5461 -542 -5464 0 c 2+1 --> break c (-b^{2, 271}_2 ∧ b^{2, 271}_1 ∧ -b^{2, 271}_0 ∧ p_542) -> break c in CNF: c b^{2, 271}_2 ∨ -b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ -p_542 ∨ break c in DIMACS: 5459 -5460 5461 -542 1162 0 c 2-1 --> 1 c (-b^{2, 271}_2 ∧ b^{2, 271}_1 ∧ -b^{2, 271}_0 ∧ -p_542) -> (-b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ b^{2, 272}_0) c in CNF: c b^{2, 271}_2 ∨ -b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ p_542 ∨ -b^{2, 272}_2 c b^{2, 271}_2 ∨ -b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ p_542 ∨ -b^{2, 272}_1 c b^{2, 271}_2 ∨ -b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ p_542 ∨ b^{2, 272}_0 c in DIMACS: 5459 -5460 5461 542 -5462 0 5459 -5460 5461 542 -5463 0 5459 -5460 5461 542 5464 0 c 1-1 --> 0 c (-b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ b^{2, 271}_0 ∧ -p_542) -> (-b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ -b^{2, 272}_0) c in CNF: c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ p_542 ∨ -b^{2, 272}_2 c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ p_542 ∨ -b^{2, 272}_1 c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ p_542 ∨ -b^{2, 272}_0 c in DIMACS: 5459 5460 -5461 542 -5462 0 5459 5460 -5461 542 -5463 0 5459 5460 -5461 542 -5464 0 c 0-1 --> -1 c (-b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ -b^{2, 271}_0 ∧ -p_542) -> ( b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ b^{2, 272}_0) c in CNF: c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ p_542 ∨ b^{2, 272}_2 c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ p_542 ∨ -b^{2, 272}_1 c b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ p_542 ∨ b^{2, 272}_0 c in DIMACS: 5459 5460 5461 542 5462 0 5459 5460 5461 542 -5463 0 5459 5460 5461 542 5464 0 c -1-1 --> -2 c ( b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ b^{2, 271}_0 ∧ -p_542) -> ( b^{2, 272}_2 ∧ b^{2, 272}_1 ∧ -b^{2, 272}_0) c in CNF: c -b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ p_542 ∨ b^{2, 272}_2 c -b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ p_542 ∨ b^{2, 272}_1 c -b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ p_542 ∨ -b^{2, 272}_0 c in DIMACS: -5459 5460 -5461 542 5462 0 -5459 5460 -5461 542 5463 0 -5459 5460 -5461 542 -5464 0 c -2-1 --> break c ( b^{2, 271}_2 ∧ b^{2, 271}_1 ∧ -b^{2, 271}_0 ∧ -p_542) -> break c in CNF: c -b^{2, 271}_2 ∨ -b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ p_542 ∨ break c in DIMACS: -5459 -5460 5461 542 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 271}_2 ∧ -b^{2, 271}_1 ∧ -b^{2, 271}_0 ∧ true) c in CNF: c -b^{2, 271}_2 ∨ b^{2, 271}_1 ∨ b^{2, 271}_0 ∨ false c in DIMACS: -5459 5460 5461 0 c 3 does not represent an automaton state. c -(-b^{2, 271}_2 ∧ b^{2, 271}_1 ∧ b^{2, 271}_0 ∧ true) c in CNF: c b^{2, 271}_2 ∨ -b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ false c in DIMACS: 5459 -5460 -5461 0 c -3 does not represent an automaton state. c -( b^{2, 271}_2 ∧ b^{2, 271}_1 ∧ b^{2, 271}_0 ∧ true) c in CNF: c -b^{2, 271}_2 ∨ -b^{2, 271}_1 ∨ -b^{2, 271}_0 ∨ false c in DIMACS: -5459 -5460 -5461 0 c i = 272 c -2+1 --> -1 c ( b^{2, 272}_2 ∧ b^{2, 272}_1 ∧ -b^{2, 272}_0 ∧ p_544) -> ( b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ b^{2, 273}_0) c in CNF: c -b^{2, 272}_2 ∨ -b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ -p_544 ∨ b^{2, 273}_2 c -b^{2, 272}_2 ∨ -b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ -p_544 ∨ -b^{2, 273}_1 c -b^{2, 272}_2 ∨ -b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ -p_544 ∨ b^{2, 273}_0 c in DIMACS: -5462 -5463 5464 -544 5465 0 -5462 -5463 5464 -544 -5466 0 -5462 -5463 5464 -544 5467 0 c -1+1 --> 0 c ( b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ b^{2, 272}_0 ∧ p_544) -> (-b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ -b^{2, 273}_0) c in CNF: c -b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ -p_544 ∨ -b^{2, 273}_2 c -b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ -p_544 ∨ -b^{2, 273}_1 c -b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ -p_544 ∨ -b^{2, 273}_0 c in DIMACS: -5462 5463 -5464 -544 -5465 0 -5462 5463 -5464 -544 -5466 0 -5462 5463 -5464 -544 -5467 0 c 0+1 --> 1 c (-b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ -b^{2, 272}_0 ∧ p_544) -> (-b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ b^{2, 273}_0) c in CNF: c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ -p_544 ∨ -b^{2, 273}_2 c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ -p_544 ∨ -b^{2, 273}_1 c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ -p_544 ∨ b^{2, 273}_0 c in DIMACS: 5462 5463 5464 -544 -5465 0 5462 5463 5464 -544 -5466 0 5462 5463 5464 -544 5467 0 c 1+1 --> 2 c (-b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ b^{2, 272}_0 ∧ p_544) -> (-b^{2, 273}_2 ∧ b^{2, 273}_1 ∧ -b^{2, 273}_0) c in CNF: c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ -p_544 ∨ -b^{2, 273}_2 c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ -p_544 ∨ b^{2, 273}_1 c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ -p_544 ∨ -b^{2, 273}_0 c in DIMACS: 5462 5463 -5464 -544 -5465 0 5462 5463 -5464 -544 5466 0 5462 5463 -5464 -544 -5467 0 c 2+1 --> break c (-b^{2, 272}_2 ∧ b^{2, 272}_1 ∧ -b^{2, 272}_0 ∧ p_544) -> break c in CNF: c b^{2, 272}_2 ∨ -b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ -p_544 ∨ break c in DIMACS: 5462 -5463 5464 -544 1162 0 c 2-1 --> 1 c (-b^{2, 272}_2 ∧ b^{2, 272}_1 ∧ -b^{2, 272}_0 ∧ -p_544) -> (-b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ b^{2, 273}_0) c in CNF: c b^{2, 272}_2 ∨ -b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ p_544 ∨ -b^{2, 273}_2 c b^{2, 272}_2 ∨ -b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ p_544 ∨ -b^{2, 273}_1 c b^{2, 272}_2 ∨ -b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ p_544 ∨ b^{2, 273}_0 c in DIMACS: 5462 -5463 5464 544 -5465 0 5462 -5463 5464 544 -5466 0 5462 -5463 5464 544 5467 0 c 1-1 --> 0 c (-b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ b^{2, 272}_0 ∧ -p_544) -> (-b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ -b^{2, 273}_0) c in CNF: c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ p_544 ∨ -b^{2, 273}_2 c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ p_544 ∨ -b^{2, 273}_1 c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ p_544 ∨ -b^{2, 273}_0 c in DIMACS: 5462 5463 -5464 544 -5465 0 5462 5463 -5464 544 -5466 0 5462 5463 -5464 544 -5467 0 c 0-1 --> -1 c (-b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ -b^{2, 272}_0 ∧ -p_544) -> ( b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ b^{2, 273}_0) c in CNF: c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ p_544 ∨ b^{2, 273}_2 c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ p_544 ∨ -b^{2, 273}_1 c b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ p_544 ∨ b^{2, 273}_0 c in DIMACS: 5462 5463 5464 544 5465 0 5462 5463 5464 544 -5466 0 5462 5463 5464 544 5467 0 c -1-1 --> -2 c ( b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ b^{2, 272}_0 ∧ -p_544) -> ( b^{2, 273}_2 ∧ b^{2, 273}_1 ∧ -b^{2, 273}_0) c in CNF: c -b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ p_544 ∨ b^{2, 273}_2 c -b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ p_544 ∨ b^{2, 273}_1 c -b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ p_544 ∨ -b^{2, 273}_0 c in DIMACS: -5462 5463 -5464 544 5465 0 -5462 5463 -5464 544 5466 0 -5462 5463 -5464 544 -5467 0 c -2-1 --> break c ( b^{2, 272}_2 ∧ b^{2, 272}_1 ∧ -b^{2, 272}_0 ∧ -p_544) -> break c in CNF: c -b^{2, 272}_2 ∨ -b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ p_544 ∨ break c in DIMACS: -5462 -5463 5464 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 272}_2 ∧ -b^{2, 272}_1 ∧ -b^{2, 272}_0 ∧ true) c in CNF: c -b^{2, 272}_2 ∨ b^{2, 272}_1 ∨ b^{2, 272}_0 ∨ false c in DIMACS: -5462 5463 5464 0 c 3 does not represent an automaton state. c -(-b^{2, 272}_2 ∧ b^{2, 272}_1 ∧ b^{2, 272}_0 ∧ true) c in CNF: c b^{2, 272}_2 ∨ -b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ false c in DIMACS: 5462 -5463 -5464 0 c -3 does not represent an automaton state. c -( b^{2, 272}_2 ∧ b^{2, 272}_1 ∧ b^{2, 272}_0 ∧ true) c in CNF: c -b^{2, 272}_2 ∨ -b^{2, 272}_1 ∨ -b^{2, 272}_0 ∨ false c in DIMACS: -5462 -5463 -5464 0 c i = 273 c -2+1 --> -1 c ( b^{2, 273}_2 ∧ b^{2, 273}_1 ∧ -b^{2, 273}_0 ∧ p_546) -> ( b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ b^{2, 274}_0) c in CNF: c -b^{2, 273}_2 ∨ -b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ -p_546 ∨ b^{2, 274}_2 c -b^{2, 273}_2 ∨ -b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ -p_546 ∨ -b^{2, 274}_1 c -b^{2, 273}_2 ∨ -b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ -p_546 ∨ b^{2, 274}_0 c in DIMACS: -5465 -5466 5467 -546 5468 0 -5465 -5466 5467 -546 -5469 0 -5465 -5466 5467 -546 5470 0 c -1+1 --> 0 c ( b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ b^{2, 273}_0 ∧ p_546) -> (-b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ -b^{2, 274}_0) c in CNF: c -b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ -p_546 ∨ -b^{2, 274}_2 c -b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ -p_546 ∨ -b^{2, 274}_1 c -b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ -p_546 ∨ -b^{2, 274}_0 c in DIMACS: -5465 5466 -5467 -546 -5468 0 -5465 5466 -5467 -546 -5469 0 -5465 5466 -5467 -546 -5470 0 c 0+1 --> 1 c (-b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ -b^{2, 273}_0 ∧ p_546) -> (-b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ b^{2, 274}_0) c in CNF: c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ -p_546 ∨ -b^{2, 274}_2 c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ -p_546 ∨ -b^{2, 274}_1 c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ -p_546 ∨ b^{2, 274}_0 c in DIMACS: 5465 5466 5467 -546 -5468 0 5465 5466 5467 -546 -5469 0 5465 5466 5467 -546 5470 0 c 1+1 --> 2 c (-b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ b^{2, 273}_0 ∧ p_546) -> (-b^{2, 274}_2 ∧ b^{2, 274}_1 ∧ -b^{2, 274}_0) c in CNF: c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ -p_546 ∨ -b^{2, 274}_2 c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ -p_546 ∨ b^{2, 274}_1 c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ -p_546 ∨ -b^{2, 274}_0 c in DIMACS: 5465 5466 -5467 -546 -5468 0 5465 5466 -5467 -546 5469 0 5465 5466 -5467 -546 -5470 0 c 2+1 --> break c (-b^{2, 273}_2 ∧ b^{2, 273}_1 ∧ -b^{2, 273}_0 ∧ p_546) -> break c in CNF: c b^{2, 273}_2 ∨ -b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ -p_546 ∨ break c in DIMACS: 5465 -5466 5467 -546 1162 0 c 2-1 --> 1 c (-b^{2, 273}_2 ∧ b^{2, 273}_1 ∧ -b^{2, 273}_0 ∧ -p_546) -> (-b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ b^{2, 274}_0) c in CNF: c b^{2, 273}_2 ∨ -b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ p_546 ∨ -b^{2, 274}_2 c b^{2, 273}_2 ∨ -b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ p_546 ∨ -b^{2, 274}_1 c b^{2, 273}_2 ∨ -b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ p_546 ∨ b^{2, 274}_0 c in DIMACS: 5465 -5466 5467 546 -5468 0 5465 -5466 5467 546 -5469 0 5465 -5466 5467 546 5470 0 c 1-1 --> 0 c (-b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ b^{2, 273}_0 ∧ -p_546) -> (-b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ -b^{2, 274}_0) c in CNF: c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ p_546 ∨ -b^{2, 274}_2 c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ p_546 ∨ -b^{2, 274}_1 c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ p_546 ∨ -b^{2, 274}_0 c in DIMACS: 5465 5466 -5467 546 -5468 0 5465 5466 -5467 546 -5469 0 5465 5466 -5467 546 -5470 0 c 0-1 --> -1 c (-b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ -b^{2, 273}_0 ∧ -p_546) -> ( b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ b^{2, 274}_0) c in CNF: c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ p_546 ∨ b^{2, 274}_2 c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ p_546 ∨ -b^{2, 274}_1 c b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ p_546 ∨ b^{2, 274}_0 c in DIMACS: 5465 5466 5467 546 5468 0 5465 5466 5467 546 -5469 0 5465 5466 5467 546 5470 0 c -1-1 --> -2 c ( b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ b^{2, 273}_0 ∧ -p_546) -> ( b^{2, 274}_2 ∧ b^{2, 274}_1 ∧ -b^{2, 274}_0) c in CNF: c -b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ p_546 ∨ b^{2, 274}_2 c -b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ p_546 ∨ b^{2, 274}_1 c -b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ p_546 ∨ -b^{2, 274}_0 c in DIMACS: -5465 5466 -5467 546 5468 0 -5465 5466 -5467 546 5469 0 -5465 5466 -5467 546 -5470 0 c -2-1 --> break c ( b^{2, 273}_2 ∧ b^{2, 273}_1 ∧ -b^{2, 273}_0 ∧ -p_546) -> break c in CNF: c -b^{2, 273}_2 ∨ -b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ p_546 ∨ break c in DIMACS: -5465 -5466 5467 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 273}_2 ∧ -b^{2, 273}_1 ∧ -b^{2, 273}_0 ∧ true) c in CNF: c -b^{2, 273}_2 ∨ b^{2, 273}_1 ∨ b^{2, 273}_0 ∨ false c in DIMACS: -5465 5466 5467 0 c 3 does not represent an automaton state. c -(-b^{2, 273}_2 ∧ b^{2, 273}_1 ∧ b^{2, 273}_0 ∧ true) c in CNF: c b^{2, 273}_2 ∨ -b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ false c in DIMACS: 5465 -5466 -5467 0 c -3 does not represent an automaton state. c -( b^{2, 273}_2 ∧ b^{2, 273}_1 ∧ b^{2, 273}_0 ∧ true) c in CNF: c -b^{2, 273}_2 ∨ -b^{2, 273}_1 ∨ -b^{2, 273}_0 ∨ false c in DIMACS: -5465 -5466 -5467 0 c i = 274 c -2+1 --> -1 c ( b^{2, 274}_2 ∧ b^{2, 274}_1 ∧ -b^{2, 274}_0 ∧ p_548) -> ( b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ b^{2, 275}_0) c in CNF: c -b^{2, 274}_2 ∨ -b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ -p_548 ∨ b^{2, 275}_2 c -b^{2, 274}_2 ∨ -b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ -p_548 ∨ -b^{2, 275}_1 c -b^{2, 274}_2 ∨ -b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ -p_548 ∨ b^{2, 275}_0 c in DIMACS: -5468 -5469 5470 -548 5471 0 -5468 -5469 5470 -548 -5472 0 -5468 -5469 5470 -548 5473 0 c -1+1 --> 0 c ( b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ b^{2, 274}_0 ∧ p_548) -> (-b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ -b^{2, 275}_0) c in CNF: c -b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ -p_548 ∨ -b^{2, 275}_2 c -b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ -p_548 ∨ -b^{2, 275}_1 c -b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ -p_548 ∨ -b^{2, 275}_0 c in DIMACS: -5468 5469 -5470 -548 -5471 0 -5468 5469 -5470 -548 -5472 0 -5468 5469 -5470 -548 -5473 0 c 0+1 --> 1 c (-b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ -b^{2, 274}_0 ∧ p_548) -> (-b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ b^{2, 275}_0) c in CNF: c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ -p_548 ∨ -b^{2, 275}_2 c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ -p_548 ∨ -b^{2, 275}_1 c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ -p_548 ∨ b^{2, 275}_0 c in DIMACS: 5468 5469 5470 -548 -5471 0 5468 5469 5470 -548 -5472 0 5468 5469 5470 -548 5473 0 c 1+1 --> 2 c (-b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ b^{2, 274}_0 ∧ p_548) -> (-b^{2, 275}_2 ∧ b^{2, 275}_1 ∧ -b^{2, 275}_0) c in CNF: c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ -p_548 ∨ -b^{2, 275}_2 c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ -p_548 ∨ b^{2, 275}_1 c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ -p_548 ∨ -b^{2, 275}_0 c in DIMACS: 5468 5469 -5470 -548 -5471 0 5468 5469 -5470 -548 5472 0 5468 5469 -5470 -548 -5473 0 c 2+1 --> break c (-b^{2, 274}_2 ∧ b^{2, 274}_1 ∧ -b^{2, 274}_0 ∧ p_548) -> break c in CNF: c b^{2, 274}_2 ∨ -b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ -p_548 ∨ break c in DIMACS: 5468 -5469 5470 -548 1162 0 c 2-1 --> 1 c (-b^{2, 274}_2 ∧ b^{2, 274}_1 ∧ -b^{2, 274}_0 ∧ -p_548) -> (-b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ b^{2, 275}_0) c in CNF: c b^{2, 274}_2 ∨ -b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ p_548 ∨ -b^{2, 275}_2 c b^{2, 274}_2 ∨ -b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ p_548 ∨ -b^{2, 275}_1 c b^{2, 274}_2 ∨ -b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ p_548 ∨ b^{2, 275}_0 c in DIMACS: 5468 -5469 5470 548 -5471 0 5468 -5469 5470 548 -5472 0 5468 -5469 5470 548 5473 0 c 1-1 --> 0 c (-b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ b^{2, 274}_0 ∧ -p_548) -> (-b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ -b^{2, 275}_0) c in CNF: c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ p_548 ∨ -b^{2, 275}_2 c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ p_548 ∨ -b^{2, 275}_1 c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ p_548 ∨ -b^{2, 275}_0 c in DIMACS: 5468 5469 -5470 548 -5471 0 5468 5469 -5470 548 -5472 0 5468 5469 -5470 548 -5473 0 c 0-1 --> -1 c (-b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ -b^{2, 274}_0 ∧ -p_548) -> ( b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ b^{2, 275}_0) c in CNF: c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ p_548 ∨ b^{2, 275}_2 c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ p_548 ∨ -b^{2, 275}_1 c b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ p_548 ∨ b^{2, 275}_0 c in DIMACS: 5468 5469 5470 548 5471 0 5468 5469 5470 548 -5472 0 5468 5469 5470 548 5473 0 c -1-1 --> -2 c ( b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ b^{2, 274}_0 ∧ -p_548) -> ( b^{2, 275}_2 ∧ b^{2, 275}_1 ∧ -b^{2, 275}_0) c in CNF: c -b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ p_548 ∨ b^{2, 275}_2 c -b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ p_548 ∨ b^{2, 275}_1 c -b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ p_548 ∨ -b^{2, 275}_0 c in DIMACS: -5468 5469 -5470 548 5471 0 -5468 5469 -5470 548 5472 0 -5468 5469 -5470 548 -5473 0 c -2-1 --> break c ( b^{2, 274}_2 ∧ b^{2, 274}_1 ∧ -b^{2, 274}_0 ∧ -p_548) -> break c in CNF: c -b^{2, 274}_2 ∨ -b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ p_548 ∨ break c in DIMACS: -5468 -5469 5470 548 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 274}_2 ∧ -b^{2, 274}_1 ∧ -b^{2, 274}_0 ∧ true) c in CNF: c -b^{2, 274}_2 ∨ b^{2, 274}_1 ∨ b^{2, 274}_0 ∨ false c in DIMACS: -5468 5469 5470 0 c 3 does not represent an automaton state. c -(-b^{2, 274}_2 ∧ b^{2, 274}_1 ∧ b^{2, 274}_0 ∧ true) c in CNF: c b^{2, 274}_2 ∨ -b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ false c in DIMACS: 5468 -5469 -5470 0 c -3 does not represent an automaton state. c -( b^{2, 274}_2 ∧ b^{2, 274}_1 ∧ b^{2, 274}_0 ∧ true) c in CNF: c -b^{2, 274}_2 ∨ -b^{2, 274}_1 ∨ -b^{2, 274}_0 ∨ false c in DIMACS: -5468 -5469 -5470 0 c i = 275 c -2+1 --> -1 c ( b^{2, 275}_2 ∧ b^{2, 275}_1 ∧ -b^{2, 275}_0 ∧ p_550) -> ( b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ b^{2, 276}_0) c in CNF: c -b^{2, 275}_2 ∨ -b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ -p_550 ∨ b^{2, 276}_2 c -b^{2, 275}_2 ∨ -b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ -p_550 ∨ -b^{2, 276}_1 c -b^{2, 275}_2 ∨ -b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ -p_550 ∨ b^{2, 276}_0 c in DIMACS: -5471 -5472 5473 -550 5474 0 -5471 -5472 5473 -550 -5475 0 -5471 -5472 5473 -550 5476 0 c -1+1 --> 0 c ( b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ b^{2, 275}_0 ∧ p_550) -> (-b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ -b^{2, 276}_0) c in CNF: c -b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ -p_550 ∨ -b^{2, 276}_2 c -b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ -p_550 ∨ -b^{2, 276}_1 c -b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ -p_550 ∨ -b^{2, 276}_0 c in DIMACS: -5471 5472 -5473 -550 -5474 0 -5471 5472 -5473 -550 -5475 0 -5471 5472 -5473 -550 -5476 0 c 0+1 --> 1 c (-b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ -b^{2, 275}_0 ∧ p_550) -> (-b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ b^{2, 276}_0) c in CNF: c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ -p_550 ∨ -b^{2, 276}_2 c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ -p_550 ∨ -b^{2, 276}_1 c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ -p_550 ∨ b^{2, 276}_0 c in DIMACS: 5471 5472 5473 -550 -5474 0 5471 5472 5473 -550 -5475 0 5471 5472 5473 -550 5476 0 c 1+1 --> 2 c (-b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ b^{2, 275}_0 ∧ p_550) -> (-b^{2, 276}_2 ∧ b^{2, 276}_1 ∧ -b^{2, 276}_0) c in CNF: c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ -p_550 ∨ -b^{2, 276}_2 c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ -p_550 ∨ b^{2, 276}_1 c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ -p_550 ∨ -b^{2, 276}_0 c in DIMACS: 5471 5472 -5473 -550 -5474 0 5471 5472 -5473 -550 5475 0 5471 5472 -5473 -550 -5476 0 c 2+1 --> break c (-b^{2, 275}_2 ∧ b^{2, 275}_1 ∧ -b^{2, 275}_0 ∧ p_550) -> break c in CNF: c b^{2, 275}_2 ∨ -b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ -p_550 ∨ break c in DIMACS: 5471 -5472 5473 -550 1162 0 c 2-1 --> 1 c (-b^{2, 275}_2 ∧ b^{2, 275}_1 ∧ -b^{2, 275}_0 ∧ -p_550) -> (-b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ b^{2, 276}_0) c in CNF: c b^{2, 275}_2 ∨ -b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ p_550 ∨ -b^{2, 276}_2 c b^{2, 275}_2 ∨ -b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ p_550 ∨ -b^{2, 276}_1 c b^{2, 275}_2 ∨ -b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ p_550 ∨ b^{2, 276}_0 c in DIMACS: 5471 -5472 5473 550 -5474 0 5471 -5472 5473 550 -5475 0 5471 -5472 5473 550 5476 0 c 1-1 --> 0 c (-b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ b^{2, 275}_0 ∧ -p_550) -> (-b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ -b^{2, 276}_0) c in CNF: c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ p_550 ∨ -b^{2, 276}_2 c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ p_550 ∨ -b^{2, 276}_1 c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ p_550 ∨ -b^{2, 276}_0 c in DIMACS: 5471 5472 -5473 550 -5474 0 5471 5472 -5473 550 -5475 0 5471 5472 -5473 550 -5476 0 c 0-1 --> -1 c (-b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ -b^{2, 275}_0 ∧ -p_550) -> ( b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ b^{2, 276}_0) c in CNF: c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ p_550 ∨ b^{2, 276}_2 c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ p_550 ∨ -b^{2, 276}_1 c b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ p_550 ∨ b^{2, 276}_0 c in DIMACS: 5471 5472 5473 550 5474 0 5471 5472 5473 550 -5475 0 5471 5472 5473 550 5476 0 c -1-1 --> -2 c ( b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ b^{2, 275}_0 ∧ -p_550) -> ( b^{2, 276}_2 ∧ b^{2, 276}_1 ∧ -b^{2, 276}_0) c in CNF: c -b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ p_550 ∨ b^{2, 276}_2 c -b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ p_550 ∨ b^{2, 276}_1 c -b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ p_550 ∨ -b^{2, 276}_0 c in DIMACS: -5471 5472 -5473 550 5474 0 -5471 5472 -5473 550 5475 0 -5471 5472 -5473 550 -5476 0 c -2-1 --> break c ( b^{2, 275}_2 ∧ b^{2, 275}_1 ∧ -b^{2, 275}_0 ∧ -p_550) -> break c in CNF: c -b^{2, 275}_2 ∨ -b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ p_550 ∨ break c in DIMACS: -5471 -5472 5473 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 275}_2 ∧ -b^{2, 275}_1 ∧ -b^{2, 275}_0 ∧ true) c in CNF: c -b^{2, 275}_2 ∨ b^{2, 275}_1 ∨ b^{2, 275}_0 ∨ false c in DIMACS: -5471 5472 5473 0 c 3 does not represent an automaton state. c -(-b^{2, 275}_2 ∧ b^{2, 275}_1 ∧ b^{2, 275}_0 ∧ true) c in CNF: c b^{2, 275}_2 ∨ -b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ false c in DIMACS: 5471 -5472 -5473 0 c -3 does not represent an automaton state. c -( b^{2, 275}_2 ∧ b^{2, 275}_1 ∧ b^{2, 275}_0 ∧ true) c in CNF: c -b^{2, 275}_2 ∨ -b^{2, 275}_1 ∨ -b^{2, 275}_0 ∨ false c in DIMACS: -5471 -5472 -5473 0 c i = 276 c -2+1 --> -1 c ( b^{2, 276}_2 ∧ b^{2, 276}_1 ∧ -b^{2, 276}_0 ∧ p_552) -> ( b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ b^{2, 277}_0) c in CNF: c -b^{2, 276}_2 ∨ -b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ -p_552 ∨ b^{2, 277}_2 c -b^{2, 276}_2 ∨ -b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ -p_552 ∨ -b^{2, 277}_1 c -b^{2, 276}_2 ∨ -b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ -p_552 ∨ b^{2, 277}_0 c in DIMACS: -5474 -5475 5476 -552 5477 0 -5474 -5475 5476 -552 -5478 0 -5474 -5475 5476 -552 5479 0 c -1+1 --> 0 c ( b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ b^{2, 276}_0 ∧ p_552) -> (-b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ -b^{2, 277}_0) c in CNF: c -b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ -p_552 ∨ -b^{2, 277}_2 c -b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ -p_552 ∨ -b^{2, 277}_1 c -b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ -p_552 ∨ -b^{2, 277}_0 c in DIMACS: -5474 5475 -5476 -552 -5477 0 -5474 5475 -5476 -552 -5478 0 -5474 5475 -5476 -552 -5479 0 c 0+1 --> 1 c (-b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ -b^{2, 276}_0 ∧ p_552) -> (-b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ b^{2, 277}_0) c in CNF: c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ -p_552 ∨ -b^{2, 277}_2 c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ -p_552 ∨ -b^{2, 277}_1 c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ -p_552 ∨ b^{2, 277}_0 c in DIMACS: 5474 5475 5476 -552 -5477 0 5474 5475 5476 -552 -5478 0 5474 5475 5476 -552 5479 0 c 1+1 --> 2 c (-b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ b^{2, 276}_0 ∧ p_552) -> (-b^{2, 277}_2 ∧ b^{2, 277}_1 ∧ -b^{2, 277}_0) c in CNF: c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ -p_552 ∨ -b^{2, 277}_2 c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ -p_552 ∨ b^{2, 277}_1 c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ -p_552 ∨ -b^{2, 277}_0 c in DIMACS: 5474 5475 -5476 -552 -5477 0 5474 5475 -5476 -552 5478 0 5474 5475 -5476 -552 -5479 0 c 2+1 --> break c (-b^{2, 276}_2 ∧ b^{2, 276}_1 ∧ -b^{2, 276}_0 ∧ p_552) -> break c in CNF: c b^{2, 276}_2 ∨ -b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ -p_552 ∨ break c in DIMACS: 5474 -5475 5476 -552 1162 0 c 2-1 --> 1 c (-b^{2, 276}_2 ∧ b^{2, 276}_1 ∧ -b^{2, 276}_0 ∧ -p_552) -> (-b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ b^{2, 277}_0) c in CNF: c b^{2, 276}_2 ∨ -b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ p_552 ∨ -b^{2, 277}_2 c b^{2, 276}_2 ∨ -b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ p_552 ∨ -b^{2, 277}_1 c b^{2, 276}_2 ∨ -b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ p_552 ∨ b^{2, 277}_0 c in DIMACS: 5474 -5475 5476 552 -5477 0 5474 -5475 5476 552 -5478 0 5474 -5475 5476 552 5479 0 c 1-1 --> 0 c (-b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ b^{2, 276}_0 ∧ -p_552) -> (-b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ -b^{2, 277}_0) c in CNF: c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ p_552 ∨ -b^{2, 277}_2 c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ p_552 ∨ -b^{2, 277}_1 c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ p_552 ∨ -b^{2, 277}_0 c in DIMACS: 5474 5475 -5476 552 -5477 0 5474 5475 -5476 552 -5478 0 5474 5475 -5476 552 -5479 0 c 0-1 --> -1 c (-b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ -b^{2, 276}_0 ∧ -p_552) -> ( b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ b^{2, 277}_0) c in CNF: c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ p_552 ∨ b^{2, 277}_2 c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ p_552 ∨ -b^{2, 277}_1 c b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ p_552 ∨ b^{2, 277}_0 c in DIMACS: 5474 5475 5476 552 5477 0 5474 5475 5476 552 -5478 0 5474 5475 5476 552 5479 0 c -1-1 --> -2 c ( b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ b^{2, 276}_0 ∧ -p_552) -> ( b^{2, 277}_2 ∧ b^{2, 277}_1 ∧ -b^{2, 277}_0) c in CNF: c -b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ p_552 ∨ b^{2, 277}_2 c -b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ p_552 ∨ b^{2, 277}_1 c -b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ p_552 ∨ -b^{2, 277}_0 c in DIMACS: -5474 5475 -5476 552 5477 0 -5474 5475 -5476 552 5478 0 -5474 5475 -5476 552 -5479 0 c -2-1 --> break c ( b^{2, 276}_2 ∧ b^{2, 276}_1 ∧ -b^{2, 276}_0 ∧ -p_552) -> break c in CNF: c -b^{2, 276}_2 ∨ -b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ p_552 ∨ break c in DIMACS: -5474 -5475 5476 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 276}_2 ∧ -b^{2, 276}_1 ∧ -b^{2, 276}_0 ∧ true) c in CNF: c -b^{2, 276}_2 ∨ b^{2, 276}_1 ∨ b^{2, 276}_0 ∨ false c in DIMACS: -5474 5475 5476 0 c 3 does not represent an automaton state. c -(-b^{2, 276}_2 ∧ b^{2, 276}_1 ∧ b^{2, 276}_0 ∧ true) c in CNF: c b^{2, 276}_2 ∨ -b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ false c in DIMACS: 5474 -5475 -5476 0 c -3 does not represent an automaton state. c -( b^{2, 276}_2 ∧ b^{2, 276}_1 ∧ b^{2, 276}_0 ∧ true) c in CNF: c -b^{2, 276}_2 ∨ -b^{2, 276}_1 ∨ -b^{2, 276}_0 ∨ false c in DIMACS: -5474 -5475 -5476 0 c i = 277 c -2+1 --> -1 c ( b^{2, 277}_2 ∧ b^{2, 277}_1 ∧ -b^{2, 277}_0 ∧ p_554) -> ( b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ b^{2, 278}_0) c in CNF: c -b^{2, 277}_2 ∨ -b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ -p_554 ∨ b^{2, 278}_2 c -b^{2, 277}_2 ∨ -b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ -p_554 ∨ -b^{2, 278}_1 c -b^{2, 277}_2 ∨ -b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ -p_554 ∨ b^{2, 278}_0 c in DIMACS: -5477 -5478 5479 -554 5480 0 -5477 -5478 5479 -554 -5481 0 -5477 -5478 5479 -554 5482 0 c -1+1 --> 0 c ( b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ b^{2, 277}_0 ∧ p_554) -> (-b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ -b^{2, 278}_0) c in CNF: c -b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ -p_554 ∨ -b^{2, 278}_2 c -b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ -p_554 ∨ -b^{2, 278}_1 c -b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ -p_554 ∨ -b^{2, 278}_0 c in DIMACS: -5477 5478 -5479 -554 -5480 0 -5477 5478 -5479 -554 -5481 0 -5477 5478 -5479 -554 -5482 0 c 0+1 --> 1 c (-b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ -b^{2, 277}_0 ∧ p_554) -> (-b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ b^{2, 278}_0) c in CNF: c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ -p_554 ∨ -b^{2, 278}_2 c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ -p_554 ∨ -b^{2, 278}_1 c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ -p_554 ∨ b^{2, 278}_0 c in DIMACS: 5477 5478 5479 -554 -5480 0 5477 5478 5479 -554 -5481 0 5477 5478 5479 -554 5482 0 c 1+1 --> 2 c (-b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ b^{2, 277}_0 ∧ p_554) -> (-b^{2, 278}_2 ∧ b^{2, 278}_1 ∧ -b^{2, 278}_0) c in CNF: c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ -p_554 ∨ -b^{2, 278}_2 c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ -p_554 ∨ b^{2, 278}_1 c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ -p_554 ∨ -b^{2, 278}_0 c in DIMACS: 5477 5478 -5479 -554 -5480 0 5477 5478 -5479 -554 5481 0 5477 5478 -5479 -554 -5482 0 c 2+1 --> break c (-b^{2, 277}_2 ∧ b^{2, 277}_1 ∧ -b^{2, 277}_0 ∧ p_554) -> break c in CNF: c b^{2, 277}_2 ∨ -b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ -p_554 ∨ break c in DIMACS: 5477 -5478 5479 -554 1162 0 c 2-1 --> 1 c (-b^{2, 277}_2 ∧ b^{2, 277}_1 ∧ -b^{2, 277}_0 ∧ -p_554) -> (-b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ b^{2, 278}_0) c in CNF: c b^{2, 277}_2 ∨ -b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ p_554 ∨ -b^{2, 278}_2 c b^{2, 277}_2 ∨ -b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ p_554 ∨ -b^{2, 278}_1 c b^{2, 277}_2 ∨ -b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ p_554 ∨ b^{2, 278}_0 c in DIMACS: 5477 -5478 5479 554 -5480 0 5477 -5478 5479 554 -5481 0 5477 -5478 5479 554 5482 0 c 1-1 --> 0 c (-b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ b^{2, 277}_0 ∧ -p_554) -> (-b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ -b^{2, 278}_0) c in CNF: c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ p_554 ∨ -b^{2, 278}_2 c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ p_554 ∨ -b^{2, 278}_1 c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ p_554 ∨ -b^{2, 278}_0 c in DIMACS: 5477 5478 -5479 554 -5480 0 5477 5478 -5479 554 -5481 0 5477 5478 -5479 554 -5482 0 c 0-1 --> -1 c (-b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ -b^{2, 277}_0 ∧ -p_554) -> ( b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ b^{2, 278}_0) c in CNF: c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ p_554 ∨ b^{2, 278}_2 c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ p_554 ∨ -b^{2, 278}_1 c b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ p_554 ∨ b^{2, 278}_0 c in DIMACS: 5477 5478 5479 554 5480 0 5477 5478 5479 554 -5481 0 5477 5478 5479 554 5482 0 c -1-1 --> -2 c ( b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ b^{2, 277}_0 ∧ -p_554) -> ( b^{2, 278}_2 ∧ b^{2, 278}_1 ∧ -b^{2, 278}_0) c in CNF: c -b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ p_554 ∨ b^{2, 278}_2 c -b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ p_554 ∨ b^{2, 278}_1 c -b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ p_554 ∨ -b^{2, 278}_0 c in DIMACS: -5477 5478 -5479 554 5480 0 -5477 5478 -5479 554 5481 0 -5477 5478 -5479 554 -5482 0 c -2-1 --> break c ( b^{2, 277}_2 ∧ b^{2, 277}_1 ∧ -b^{2, 277}_0 ∧ -p_554) -> break c in CNF: c -b^{2, 277}_2 ∨ -b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ p_554 ∨ break c in DIMACS: -5477 -5478 5479 554 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 277}_2 ∧ -b^{2, 277}_1 ∧ -b^{2, 277}_0 ∧ true) c in CNF: c -b^{2, 277}_2 ∨ b^{2, 277}_1 ∨ b^{2, 277}_0 ∨ false c in DIMACS: -5477 5478 5479 0 c 3 does not represent an automaton state. c -(-b^{2, 277}_2 ∧ b^{2, 277}_1 ∧ b^{2, 277}_0 ∧ true) c in CNF: c b^{2, 277}_2 ∨ -b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ false c in DIMACS: 5477 -5478 -5479 0 c -3 does not represent an automaton state. c -( b^{2, 277}_2 ∧ b^{2, 277}_1 ∧ b^{2, 277}_0 ∧ true) c in CNF: c -b^{2, 277}_2 ∨ -b^{2, 277}_1 ∨ -b^{2, 277}_0 ∨ false c in DIMACS: -5477 -5478 -5479 0 c i = 278 c -2+1 --> -1 c ( b^{2, 278}_2 ∧ b^{2, 278}_1 ∧ -b^{2, 278}_0 ∧ p_556) -> ( b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ b^{2, 279}_0) c in CNF: c -b^{2, 278}_2 ∨ -b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ -p_556 ∨ b^{2, 279}_2 c -b^{2, 278}_2 ∨ -b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ -p_556 ∨ -b^{2, 279}_1 c -b^{2, 278}_2 ∨ -b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ -p_556 ∨ b^{2, 279}_0 c in DIMACS: -5480 -5481 5482 -556 5483 0 -5480 -5481 5482 -556 -5484 0 -5480 -5481 5482 -556 5485 0 c -1+1 --> 0 c ( b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ b^{2, 278}_0 ∧ p_556) -> (-b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ -b^{2, 279}_0) c in CNF: c -b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ -p_556 ∨ -b^{2, 279}_2 c -b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ -p_556 ∨ -b^{2, 279}_1 c -b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ -p_556 ∨ -b^{2, 279}_0 c in DIMACS: -5480 5481 -5482 -556 -5483 0 -5480 5481 -5482 -556 -5484 0 -5480 5481 -5482 -556 -5485 0 c 0+1 --> 1 c (-b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ -b^{2, 278}_0 ∧ p_556) -> (-b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ b^{2, 279}_0) c in CNF: c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ -p_556 ∨ -b^{2, 279}_2 c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ -p_556 ∨ -b^{2, 279}_1 c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ -p_556 ∨ b^{2, 279}_0 c in DIMACS: 5480 5481 5482 -556 -5483 0 5480 5481 5482 -556 -5484 0 5480 5481 5482 -556 5485 0 c 1+1 --> 2 c (-b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ b^{2, 278}_0 ∧ p_556) -> (-b^{2, 279}_2 ∧ b^{2, 279}_1 ∧ -b^{2, 279}_0) c in CNF: c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ -p_556 ∨ -b^{2, 279}_2 c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ -p_556 ∨ b^{2, 279}_1 c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ -p_556 ∨ -b^{2, 279}_0 c in DIMACS: 5480 5481 -5482 -556 -5483 0 5480 5481 -5482 -556 5484 0 5480 5481 -5482 -556 -5485 0 c 2+1 --> break c (-b^{2, 278}_2 ∧ b^{2, 278}_1 ∧ -b^{2, 278}_0 ∧ p_556) -> break c in CNF: c b^{2, 278}_2 ∨ -b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ -p_556 ∨ break c in DIMACS: 5480 -5481 5482 -556 1162 0 c 2-1 --> 1 c (-b^{2, 278}_2 ∧ b^{2, 278}_1 ∧ -b^{2, 278}_0 ∧ -p_556) -> (-b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ b^{2, 279}_0) c in CNF: c b^{2, 278}_2 ∨ -b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ p_556 ∨ -b^{2, 279}_2 c b^{2, 278}_2 ∨ -b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ p_556 ∨ -b^{2, 279}_1 c b^{2, 278}_2 ∨ -b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ p_556 ∨ b^{2, 279}_0 c in DIMACS: 5480 -5481 5482 556 -5483 0 5480 -5481 5482 556 -5484 0 5480 -5481 5482 556 5485 0 c 1-1 --> 0 c (-b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ b^{2, 278}_0 ∧ -p_556) -> (-b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ -b^{2, 279}_0) c in CNF: c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ p_556 ∨ -b^{2, 279}_2 c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ p_556 ∨ -b^{2, 279}_1 c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ p_556 ∨ -b^{2, 279}_0 c in DIMACS: 5480 5481 -5482 556 -5483 0 5480 5481 -5482 556 -5484 0 5480 5481 -5482 556 -5485 0 c 0-1 --> -1 c (-b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ -b^{2, 278}_0 ∧ -p_556) -> ( b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ b^{2, 279}_0) c in CNF: c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ p_556 ∨ b^{2, 279}_2 c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ p_556 ∨ -b^{2, 279}_1 c b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ p_556 ∨ b^{2, 279}_0 c in DIMACS: 5480 5481 5482 556 5483 0 5480 5481 5482 556 -5484 0 5480 5481 5482 556 5485 0 c -1-1 --> -2 c ( b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ b^{2, 278}_0 ∧ -p_556) -> ( b^{2, 279}_2 ∧ b^{2, 279}_1 ∧ -b^{2, 279}_0) c in CNF: c -b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ p_556 ∨ b^{2, 279}_2 c -b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ p_556 ∨ b^{2, 279}_1 c -b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ p_556 ∨ -b^{2, 279}_0 c in DIMACS: -5480 5481 -5482 556 5483 0 -5480 5481 -5482 556 5484 0 -5480 5481 -5482 556 -5485 0 c -2-1 --> break c ( b^{2, 278}_2 ∧ b^{2, 278}_1 ∧ -b^{2, 278}_0 ∧ -p_556) -> break c in CNF: c -b^{2, 278}_2 ∨ -b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ p_556 ∨ break c in DIMACS: -5480 -5481 5482 556 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 278}_2 ∧ -b^{2, 278}_1 ∧ -b^{2, 278}_0 ∧ true) c in CNF: c -b^{2, 278}_2 ∨ b^{2, 278}_1 ∨ b^{2, 278}_0 ∨ false c in DIMACS: -5480 5481 5482 0 c 3 does not represent an automaton state. c -(-b^{2, 278}_2 ∧ b^{2, 278}_1 ∧ b^{2, 278}_0 ∧ true) c in CNF: c b^{2, 278}_2 ∨ -b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ false c in DIMACS: 5480 -5481 -5482 0 c -3 does not represent an automaton state. c -( b^{2, 278}_2 ∧ b^{2, 278}_1 ∧ b^{2, 278}_0 ∧ true) c in CNF: c -b^{2, 278}_2 ∨ -b^{2, 278}_1 ∨ -b^{2, 278}_0 ∨ false c in DIMACS: -5480 -5481 -5482 0 c i = 279 c -2+1 --> -1 c ( b^{2, 279}_2 ∧ b^{2, 279}_1 ∧ -b^{2, 279}_0 ∧ p_558) -> ( b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ b^{2, 280}_0) c in CNF: c -b^{2, 279}_2 ∨ -b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ -p_558 ∨ b^{2, 280}_2 c -b^{2, 279}_2 ∨ -b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ -p_558 ∨ -b^{2, 280}_1 c -b^{2, 279}_2 ∨ -b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ -p_558 ∨ b^{2, 280}_0 c in DIMACS: -5483 -5484 5485 -558 5486 0 -5483 -5484 5485 -558 -5487 0 -5483 -5484 5485 -558 5488 0 c -1+1 --> 0 c ( b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ b^{2, 279}_0 ∧ p_558) -> (-b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ -b^{2, 280}_0) c in CNF: c -b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ -p_558 ∨ -b^{2, 280}_2 c -b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ -p_558 ∨ -b^{2, 280}_1 c -b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ -p_558 ∨ -b^{2, 280}_0 c in DIMACS: -5483 5484 -5485 -558 -5486 0 -5483 5484 -5485 -558 -5487 0 -5483 5484 -5485 -558 -5488 0 c 0+1 --> 1 c (-b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ -b^{2, 279}_0 ∧ p_558) -> (-b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ b^{2, 280}_0) c in CNF: c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ -p_558 ∨ -b^{2, 280}_2 c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ -p_558 ∨ -b^{2, 280}_1 c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ -p_558 ∨ b^{2, 280}_0 c in DIMACS: 5483 5484 5485 -558 -5486 0 5483 5484 5485 -558 -5487 0 5483 5484 5485 -558 5488 0 c 1+1 --> 2 c (-b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ b^{2, 279}_0 ∧ p_558) -> (-b^{2, 280}_2 ∧ b^{2, 280}_1 ∧ -b^{2, 280}_0) c in CNF: c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ -p_558 ∨ -b^{2, 280}_2 c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ -p_558 ∨ b^{2, 280}_1 c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ -p_558 ∨ -b^{2, 280}_0 c in DIMACS: 5483 5484 -5485 -558 -5486 0 5483 5484 -5485 -558 5487 0 5483 5484 -5485 -558 -5488 0 c 2+1 --> break c (-b^{2, 279}_2 ∧ b^{2, 279}_1 ∧ -b^{2, 279}_0 ∧ p_558) -> break c in CNF: c b^{2, 279}_2 ∨ -b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ -p_558 ∨ break c in DIMACS: 5483 -5484 5485 -558 1162 0 c 2-1 --> 1 c (-b^{2, 279}_2 ∧ b^{2, 279}_1 ∧ -b^{2, 279}_0 ∧ -p_558) -> (-b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ b^{2, 280}_0) c in CNF: c b^{2, 279}_2 ∨ -b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ p_558 ∨ -b^{2, 280}_2 c b^{2, 279}_2 ∨ -b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ p_558 ∨ -b^{2, 280}_1 c b^{2, 279}_2 ∨ -b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ p_558 ∨ b^{2, 280}_0 c in DIMACS: 5483 -5484 5485 558 -5486 0 5483 -5484 5485 558 -5487 0 5483 -5484 5485 558 5488 0 c 1-1 --> 0 c (-b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ b^{2, 279}_0 ∧ -p_558) -> (-b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ -b^{2, 280}_0) c in CNF: c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ p_558 ∨ -b^{2, 280}_2 c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ p_558 ∨ -b^{2, 280}_1 c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ p_558 ∨ -b^{2, 280}_0 c in DIMACS: 5483 5484 -5485 558 -5486 0 5483 5484 -5485 558 -5487 0 5483 5484 -5485 558 -5488 0 c 0-1 --> -1 c (-b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ -b^{2, 279}_0 ∧ -p_558) -> ( b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ b^{2, 280}_0) c in CNF: c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ p_558 ∨ b^{2, 280}_2 c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ p_558 ∨ -b^{2, 280}_1 c b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ p_558 ∨ b^{2, 280}_0 c in DIMACS: 5483 5484 5485 558 5486 0 5483 5484 5485 558 -5487 0 5483 5484 5485 558 5488 0 c -1-1 --> -2 c ( b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ b^{2, 279}_0 ∧ -p_558) -> ( b^{2, 280}_2 ∧ b^{2, 280}_1 ∧ -b^{2, 280}_0) c in CNF: c -b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ p_558 ∨ b^{2, 280}_2 c -b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ p_558 ∨ b^{2, 280}_1 c -b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ p_558 ∨ -b^{2, 280}_0 c in DIMACS: -5483 5484 -5485 558 5486 0 -5483 5484 -5485 558 5487 0 -5483 5484 -5485 558 -5488 0 c -2-1 --> break c ( b^{2, 279}_2 ∧ b^{2, 279}_1 ∧ -b^{2, 279}_0 ∧ -p_558) -> break c in CNF: c -b^{2, 279}_2 ∨ -b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ p_558 ∨ break c in DIMACS: -5483 -5484 5485 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 279}_2 ∧ -b^{2, 279}_1 ∧ -b^{2, 279}_0 ∧ true) c in CNF: c -b^{2, 279}_2 ∨ b^{2, 279}_1 ∨ b^{2, 279}_0 ∨ false c in DIMACS: -5483 5484 5485 0 c 3 does not represent an automaton state. c -(-b^{2, 279}_2 ∧ b^{2, 279}_1 ∧ b^{2, 279}_0 ∧ true) c in CNF: c b^{2, 279}_2 ∨ -b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ false c in DIMACS: 5483 -5484 -5485 0 c -3 does not represent an automaton state. c -( b^{2, 279}_2 ∧ b^{2, 279}_1 ∧ b^{2, 279}_0 ∧ true) c in CNF: c -b^{2, 279}_2 ∨ -b^{2, 279}_1 ∨ -b^{2, 279}_0 ∨ false c in DIMACS: -5483 -5484 -5485 0 c i = 280 c -2+1 --> -1 c ( b^{2, 280}_2 ∧ b^{2, 280}_1 ∧ -b^{2, 280}_0 ∧ p_560) -> ( b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ b^{2, 281}_0) c in CNF: c -b^{2, 280}_2 ∨ -b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ -p_560 ∨ b^{2, 281}_2 c -b^{2, 280}_2 ∨ -b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ -p_560 ∨ -b^{2, 281}_1 c -b^{2, 280}_2 ∨ -b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ -p_560 ∨ b^{2, 281}_0 c in DIMACS: -5486 -5487 5488 -560 5489 0 -5486 -5487 5488 -560 -5490 0 -5486 -5487 5488 -560 5491 0 c -1+1 --> 0 c ( b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ b^{2, 280}_0 ∧ p_560) -> (-b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ -b^{2, 281}_0) c in CNF: c -b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ -p_560 ∨ -b^{2, 281}_2 c -b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ -p_560 ∨ -b^{2, 281}_1 c -b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ -p_560 ∨ -b^{2, 281}_0 c in DIMACS: -5486 5487 -5488 -560 -5489 0 -5486 5487 -5488 -560 -5490 0 -5486 5487 -5488 -560 -5491 0 c 0+1 --> 1 c (-b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ -b^{2, 280}_0 ∧ p_560) -> (-b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ b^{2, 281}_0) c in CNF: c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ -p_560 ∨ -b^{2, 281}_2 c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ -p_560 ∨ -b^{2, 281}_1 c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ -p_560 ∨ b^{2, 281}_0 c in DIMACS: 5486 5487 5488 -560 -5489 0 5486 5487 5488 -560 -5490 0 5486 5487 5488 -560 5491 0 c 1+1 --> 2 c (-b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ b^{2, 280}_0 ∧ p_560) -> (-b^{2, 281}_2 ∧ b^{2, 281}_1 ∧ -b^{2, 281}_0) c in CNF: c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ -p_560 ∨ -b^{2, 281}_2 c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ -p_560 ∨ b^{2, 281}_1 c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ -p_560 ∨ -b^{2, 281}_0 c in DIMACS: 5486 5487 -5488 -560 -5489 0 5486 5487 -5488 -560 5490 0 5486 5487 -5488 -560 -5491 0 c 2+1 --> break c (-b^{2, 280}_2 ∧ b^{2, 280}_1 ∧ -b^{2, 280}_0 ∧ p_560) -> break c in CNF: c b^{2, 280}_2 ∨ -b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ -p_560 ∨ break c in DIMACS: 5486 -5487 5488 -560 1162 0 c 2-1 --> 1 c (-b^{2, 280}_2 ∧ b^{2, 280}_1 ∧ -b^{2, 280}_0 ∧ -p_560) -> (-b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ b^{2, 281}_0) c in CNF: c b^{2, 280}_2 ∨ -b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ p_560 ∨ -b^{2, 281}_2 c b^{2, 280}_2 ∨ -b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ p_560 ∨ -b^{2, 281}_1 c b^{2, 280}_2 ∨ -b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ p_560 ∨ b^{2, 281}_0 c in DIMACS: 5486 -5487 5488 560 -5489 0 5486 -5487 5488 560 -5490 0 5486 -5487 5488 560 5491 0 c 1-1 --> 0 c (-b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ b^{2, 280}_0 ∧ -p_560) -> (-b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ -b^{2, 281}_0) c in CNF: c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ p_560 ∨ -b^{2, 281}_2 c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ p_560 ∨ -b^{2, 281}_1 c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ p_560 ∨ -b^{2, 281}_0 c in DIMACS: 5486 5487 -5488 560 -5489 0 5486 5487 -5488 560 -5490 0 5486 5487 -5488 560 -5491 0 c 0-1 --> -1 c (-b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ -b^{2, 280}_0 ∧ -p_560) -> ( b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ b^{2, 281}_0) c in CNF: c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ p_560 ∨ b^{2, 281}_2 c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ p_560 ∨ -b^{2, 281}_1 c b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ p_560 ∨ b^{2, 281}_0 c in DIMACS: 5486 5487 5488 560 5489 0 5486 5487 5488 560 -5490 0 5486 5487 5488 560 5491 0 c -1-1 --> -2 c ( b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ b^{2, 280}_0 ∧ -p_560) -> ( b^{2, 281}_2 ∧ b^{2, 281}_1 ∧ -b^{2, 281}_0) c in CNF: c -b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ p_560 ∨ b^{2, 281}_2 c -b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ p_560 ∨ b^{2, 281}_1 c -b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ p_560 ∨ -b^{2, 281}_0 c in DIMACS: -5486 5487 -5488 560 5489 0 -5486 5487 -5488 560 5490 0 -5486 5487 -5488 560 -5491 0 c -2-1 --> break c ( b^{2, 280}_2 ∧ b^{2, 280}_1 ∧ -b^{2, 280}_0 ∧ -p_560) -> break c in CNF: c -b^{2, 280}_2 ∨ -b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ p_560 ∨ break c in DIMACS: -5486 -5487 5488 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 280}_2 ∧ -b^{2, 280}_1 ∧ -b^{2, 280}_0 ∧ true) c in CNF: c -b^{2, 280}_2 ∨ b^{2, 280}_1 ∨ b^{2, 280}_0 ∨ false c in DIMACS: -5486 5487 5488 0 c 3 does not represent an automaton state. c -(-b^{2, 280}_2 ∧ b^{2, 280}_1 ∧ b^{2, 280}_0 ∧ true) c in CNF: c b^{2, 280}_2 ∨ -b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ false c in DIMACS: 5486 -5487 -5488 0 c -3 does not represent an automaton state. c -( b^{2, 280}_2 ∧ b^{2, 280}_1 ∧ b^{2, 280}_0 ∧ true) c in CNF: c -b^{2, 280}_2 ∨ -b^{2, 280}_1 ∨ -b^{2, 280}_0 ∨ false c in DIMACS: -5486 -5487 -5488 0 c i = 281 c -2+1 --> -1 c ( b^{2, 281}_2 ∧ b^{2, 281}_1 ∧ -b^{2, 281}_0 ∧ p_562) -> ( b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ b^{2, 282}_0) c in CNF: c -b^{2, 281}_2 ∨ -b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ -p_562 ∨ b^{2, 282}_2 c -b^{2, 281}_2 ∨ -b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ -p_562 ∨ -b^{2, 282}_1 c -b^{2, 281}_2 ∨ -b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ -p_562 ∨ b^{2, 282}_0 c in DIMACS: -5489 -5490 5491 -562 5492 0 -5489 -5490 5491 -562 -5493 0 -5489 -5490 5491 -562 5494 0 c -1+1 --> 0 c ( b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ b^{2, 281}_0 ∧ p_562) -> (-b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ -b^{2, 282}_0) c in CNF: c -b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ -p_562 ∨ -b^{2, 282}_2 c -b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ -p_562 ∨ -b^{2, 282}_1 c -b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ -p_562 ∨ -b^{2, 282}_0 c in DIMACS: -5489 5490 -5491 -562 -5492 0 -5489 5490 -5491 -562 -5493 0 -5489 5490 -5491 -562 -5494 0 c 0+1 --> 1 c (-b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ -b^{2, 281}_0 ∧ p_562) -> (-b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ b^{2, 282}_0) c in CNF: c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ -p_562 ∨ -b^{2, 282}_2 c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ -p_562 ∨ -b^{2, 282}_1 c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ -p_562 ∨ b^{2, 282}_0 c in DIMACS: 5489 5490 5491 -562 -5492 0 5489 5490 5491 -562 -5493 0 5489 5490 5491 -562 5494 0 c 1+1 --> 2 c (-b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ b^{2, 281}_0 ∧ p_562) -> (-b^{2, 282}_2 ∧ b^{2, 282}_1 ∧ -b^{2, 282}_0) c in CNF: c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ -p_562 ∨ -b^{2, 282}_2 c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ -p_562 ∨ b^{2, 282}_1 c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ -p_562 ∨ -b^{2, 282}_0 c in DIMACS: 5489 5490 -5491 -562 -5492 0 5489 5490 -5491 -562 5493 0 5489 5490 -5491 -562 -5494 0 c 2+1 --> break c (-b^{2, 281}_2 ∧ b^{2, 281}_1 ∧ -b^{2, 281}_0 ∧ p_562) -> break c in CNF: c b^{2, 281}_2 ∨ -b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ -p_562 ∨ break c in DIMACS: 5489 -5490 5491 -562 1162 0 c 2-1 --> 1 c (-b^{2, 281}_2 ∧ b^{2, 281}_1 ∧ -b^{2, 281}_0 ∧ -p_562) -> (-b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ b^{2, 282}_0) c in CNF: c b^{2, 281}_2 ∨ -b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ p_562 ∨ -b^{2, 282}_2 c b^{2, 281}_2 ∨ -b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ p_562 ∨ -b^{2, 282}_1 c b^{2, 281}_2 ∨ -b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ p_562 ∨ b^{2, 282}_0 c in DIMACS: 5489 -5490 5491 562 -5492 0 5489 -5490 5491 562 -5493 0 5489 -5490 5491 562 5494 0 c 1-1 --> 0 c (-b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ b^{2, 281}_0 ∧ -p_562) -> (-b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ -b^{2, 282}_0) c in CNF: c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ p_562 ∨ -b^{2, 282}_2 c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ p_562 ∨ -b^{2, 282}_1 c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ p_562 ∨ -b^{2, 282}_0 c in DIMACS: 5489 5490 -5491 562 -5492 0 5489 5490 -5491 562 -5493 0 5489 5490 -5491 562 -5494 0 c 0-1 --> -1 c (-b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ -b^{2, 281}_0 ∧ -p_562) -> ( b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ b^{2, 282}_0) c in CNF: c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ p_562 ∨ b^{2, 282}_2 c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ p_562 ∨ -b^{2, 282}_1 c b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ p_562 ∨ b^{2, 282}_0 c in DIMACS: 5489 5490 5491 562 5492 0 5489 5490 5491 562 -5493 0 5489 5490 5491 562 5494 0 c -1-1 --> -2 c ( b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ b^{2, 281}_0 ∧ -p_562) -> ( b^{2, 282}_2 ∧ b^{2, 282}_1 ∧ -b^{2, 282}_0) c in CNF: c -b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ p_562 ∨ b^{2, 282}_2 c -b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ p_562 ∨ b^{2, 282}_1 c -b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ p_562 ∨ -b^{2, 282}_0 c in DIMACS: -5489 5490 -5491 562 5492 0 -5489 5490 -5491 562 5493 0 -5489 5490 -5491 562 -5494 0 c -2-1 --> break c ( b^{2, 281}_2 ∧ b^{2, 281}_1 ∧ -b^{2, 281}_0 ∧ -p_562) -> break c in CNF: c -b^{2, 281}_2 ∨ -b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ p_562 ∨ break c in DIMACS: -5489 -5490 5491 562 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 281}_2 ∧ -b^{2, 281}_1 ∧ -b^{2, 281}_0 ∧ true) c in CNF: c -b^{2, 281}_2 ∨ b^{2, 281}_1 ∨ b^{2, 281}_0 ∨ false c in DIMACS: -5489 5490 5491 0 c 3 does not represent an automaton state. c -(-b^{2, 281}_2 ∧ b^{2, 281}_1 ∧ b^{2, 281}_0 ∧ true) c in CNF: c b^{2, 281}_2 ∨ -b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ false c in DIMACS: 5489 -5490 -5491 0 c -3 does not represent an automaton state. c -( b^{2, 281}_2 ∧ b^{2, 281}_1 ∧ b^{2, 281}_0 ∧ true) c in CNF: c -b^{2, 281}_2 ∨ -b^{2, 281}_1 ∨ -b^{2, 281}_0 ∨ false c in DIMACS: -5489 -5490 -5491 0 c i = 282 c -2+1 --> -1 c ( b^{2, 282}_2 ∧ b^{2, 282}_1 ∧ -b^{2, 282}_0 ∧ p_564) -> ( b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ b^{2, 283}_0) c in CNF: c -b^{2, 282}_2 ∨ -b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ -p_564 ∨ b^{2, 283}_2 c -b^{2, 282}_2 ∨ -b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ -p_564 ∨ -b^{2, 283}_1 c -b^{2, 282}_2 ∨ -b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ -p_564 ∨ b^{2, 283}_0 c in DIMACS: -5492 -5493 5494 -564 5495 0 -5492 -5493 5494 -564 -5496 0 -5492 -5493 5494 -564 5497 0 c -1+1 --> 0 c ( b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ b^{2, 282}_0 ∧ p_564) -> (-b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ -b^{2, 283}_0) c in CNF: c -b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ -p_564 ∨ -b^{2, 283}_2 c -b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ -p_564 ∨ -b^{2, 283}_1 c -b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ -p_564 ∨ -b^{2, 283}_0 c in DIMACS: -5492 5493 -5494 -564 -5495 0 -5492 5493 -5494 -564 -5496 0 -5492 5493 -5494 -564 -5497 0 c 0+1 --> 1 c (-b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ -b^{2, 282}_0 ∧ p_564) -> (-b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ b^{2, 283}_0) c in CNF: c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ -p_564 ∨ -b^{2, 283}_2 c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ -p_564 ∨ -b^{2, 283}_1 c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ -p_564 ∨ b^{2, 283}_0 c in DIMACS: 5492 5493 5494 -564 -5495 0 5492 5493 5494 -564 -5496 0 5492 5493 5494 -564 5497 0 c 1+1 --> 2 c (-b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ b^{2, 282}_0 ∧ p_564) -> (-b^{2, 283}_2 ∧ b^{2, 283}_1 ∧ -b^{2, 283}_0) c in CNF: c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ -p_564 ∨ -b^{2, 283}_2 c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ -p_564 ∨ b^{2, 283}_1 c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ -p_564 ∨ -b^{2, 283}_0 c in DIMACS: 5492 5493 -5494 -564 -5495 0 5492 5493 -5494 -564 5496 0 5492 5493 -5494 -564 -5497 0 c 2+1 --> break c (-b^{2, 282}_2 ∧ b^{2, 282}_1 ∧ -b^{2, 282}_0 ∧ p_564) -> break c in CNF: c b^{2, 282}_2 ∨ -b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ -p_564 ∨ break c in DIMACS: 5492 -5493 5494 -564 1162 0 c 2-1 --> 1 c (-b^{2, 282}_2 ∧ b^{2, 282}_1 ∧ -b^{2, 282}_0 ∧ -p_564) -> (-b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ b^{2, 283}_0) c in CNF: c b^{2, 282}_2 ∨ -b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ p_564 ∨ -b^{2, 283}_2 c b^{2, 282}_2 ∨ -b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ p_564 ∨ -b^{2, 283}_1 c b^{2, 282}_2 ∨ -b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ p_564 ∨ b^{2, 283}_0 c in DIMACS: 5492 -5493 5494 564 -5495 0 5492 -5493 5494 564 -5496 0 5492 -5493 5494 564 5497 0 c 1-1 --> 0 c (-b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ b^{2, 282}_0 ∧ -p_564) -> (-b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ -b^{2, 283}_0) c in CNF: c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ p_564 ∨ -b^{2, 283}_2 c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ p_564 ∨ -b^{2, 283}_1 c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ p_564 ∨ -b^{2, 283}_0 c in DIMACS: 5492 5493 -5494 564 -5495 0 5492 5493 -5494 564 -5496 0 5492 5493 -5494 564 -5497 0 c 0-1 --> -1 c (-b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ -b^{2, 282}_0 ∧ -p_564) -> ( b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ b^{2, 283}_0) c in CNF: c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ p_564 ∨ b^{2, 283}_2 c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ p_564 ∨ -b^{2, 283}_1 c b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ p_564 ∨ b^{2, 283}_0 c in DIMACS: 5492 5493 5494 564 5495 0 5492 5493 5494 564 -5496 0 5492 5493 5494 564 5497 0 c -1-1 --> -2 c ( b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ b^{2, 282}_0 ∧ -p_564) -> ( b^{2, 283}_2 ∧ b^{2, 283}_1 ∧ -b^{2, 283}_0) c in CNF: c -b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ p_564 ∨ b^{2, 283}_2 c -b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ p_564 ∨ b^{2, 283}_1 c -b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ p_564 ∨ -b^{2, 283}_0 c in DIMACS: -5492 5493 -5494 564 5495 0 -5492 5493 -5494 564 5496 0 -5492 5493 -5494 564 -5497 0 c -2-1 --> break c ( b^{2, 282}_2 ∧ b^{2, 282}_1 ∧ -b^{2, 282}_0 ∧ -p_564) -> break c in CNF: c -b^{2, 282}_2 ∨ -b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ p_564 ∨ break c in DIMACS: -5492 -5493 5494 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 282}_2 ∧ -b^{2, 282}_1 ∧ -b^{2, 282}_0 ∧ true) c in CNF: c -b^{2, 282}_2 ∨ b^{2, 282}_1 ∨ b^{2, 282}_0 ∨ false c in DIMACS: -5492 5493 5494 0 c 3 does not represent an automaton state. c -(-b^{2, 282}_2 ∧ b^{2, 282}_1 ∧ b^{2, 282}_0 ∧ true) c in CNF: c b^{2, 282}_2 ∨ -b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ false c in DIMACS: 5492 -5493 -5494 0 c -3 does not represent an automaton state. c -( b^{2, 282}_2 ∧ b^{2, 282}_1 ∧ b^{2, 282}_0 ∧ true) c in CNF: c -b^{2, 282}_2 ∨ -b^{2, 282}_1 ∨ -b^{2, 282}_0 ∨ false c in DIMACS: -5492 -5493 -5494 0 c i = 283 c -2+1 --> -1 c ( b^{2, 283}_2 ∧ b^{2, 283}_1 ∧ -b^{2, 283}_0 ∧ p_566) -> ( b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ b^{2, 284}_0) c in CNF: c -b^{2, 283}_2 ∨ -b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ -p_566 ∨ b^{2, 284}_2 c -b^{2, 283}_2 ∨ -b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ -p_566 ∨ -b^{2, 284}_1 c -b^{2, 283}_2 ∨ -b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ -p_566 ∨ b^{2, 284}_0 c in DIMACS: -5495 -5496 5497 -566 5498 0 -5495 -5496 5497 -566 -5499 0 -5495 -5496 5497 -566 5500 0 c -1+1 --> 0 c ( b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ b^{2, 283}_0 ∧ p_566) -> (-b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ -b^{2, 284}_0) c in CNF: c -b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ -p_566 ∨ -b^{2, 284}_2 c -b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ -p_566 ∨ -b^{2, 284}_1 c -b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ -p_566 ∨ -b^{2, 284}_0 c in DIMACS: -5495 5496 -5497 -566 -5498 0 -5495 5496 -5497 -566 -5499 0 -5495 5496 -5497 -566 -5500 0 c 0+1 --> 1 c (-b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ -b^{2, 283}_0 ∧ p_566) -> (-b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ b^{2, 284}_0) c in CNF: c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ -p_566 ∨ -b^{2, 284}_2 c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ -p_566 ∨ -b^{2, 284}_1 c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ -p_566 ∨ b^{2, 284}_0 c in DIMACS: 5495 5496 5497 -566 -5498 0 5495 5496 5497 -566 -5499 0 5495 5496 5497 -566 5500 0 c 1+1 --> 2 c (-b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ b^{2, 283}_0 ∧ p_566) -> (-b^{2, 284}_2 ∧ b^{2, 284}_1 ∧ -b^{2, 284}_0) c in CNF: c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ -p_566 ∨ -b^{2, 284}_2 c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ -p_566 ∨ b^{2, 284}_1 c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ -p_566 ∨ -b^{2, 284}_0 c in DIMACS: 5495 5496 -5497 -566 -5498 0 5495 5496 -5497 -566 5499 0 5495 5496 -5497 -566 -5500 0 c 2+1 --> break c (-b^{2, 283}_2 ∧ b^{2, 283}_1 ∧ -b^{2, 283}_0 ∧ p_566) -> break c in CNF: c b^{2, 283}_2 ∨ -b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ -p_566 ∨ break c in DIMACS: 5495 -5496 5497 -566 1162 0 c 2-1 --> 1 c (-b^{2, 283}_2 ∧ b^{2, 283}_1 ∧ -b^{2, 283}_0 ∧ -p_566) -> (-b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ b^{2, 284}_0) c in CNF: c b^{2, 283}_2 ∨ -b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ p_566 ∨ -b^{2, 284}_2 c b^{2, 283}_2 ∨ -b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ p_566 ∨ -b^{2, 284}_1 c b^{2, 283}_2 ∨ -b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ p_566 ∨ b^{2, 284}_0 c in DIMACS: 5495 -5496 5497 566 -5498 0 5495 -5496 5497 566 -5499 0 5495 -5496 5497 566 5500 0 c 1-1 --> 0 c (-b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ b^{2, 283}_0 ∧ -p_566) -> (-b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ -b^{2, 284}_0) c in CNF: c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ p_566 ∨ -b^{2, 284}_2 c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ p_566 ∨ -b^{2, 284}_1 c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ p_566 ∨ -b^{2, 284}_0 c in DIMACS: 5495 5496 -5497 566 -5498 0 5495 5496 -5497 566 -5499 0 5495 5496 -5497 566 -5500 0 c 0-1 --> -1 c (-b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ -b^{2, 283}_0 ∧ -p_566) -> ( b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ b^{2, 284}_0) c in CNF: c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ p_566 ∨ b^{2, 284}_2 c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ p_566 ∨ -b^{2, 284}_1 c b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ p_566 ∨ b^{2, 284}_0 c in DIMACS: 5495 5496 5497 566 5498 0 5495 5496 5497 566 -5499 0 5495 5496 5497 566 5500 0 c -1-1 --> -2 c ( b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ b^{2, 283}_0 ∧ -p_566) -> ( b^{2, 284}_2 ∧ b^{2, 284}_1 ∧ -b^{2, 284}_0) c in CNF: c -b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ p_566 ∨ b^{2, 284}_2 c -b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ p_566 ∨ b^{2, 284}_1 c -b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ p_566 ∨ -b^{2, 284}_0 c in DIMACS: -5495 5496 -5497 566 5498 0 -5495 5496 -5497 566 5499 0 -5495 5496 -5497 566 -5500 0 c -2-1 --> break c ( b^{2, 283}_2 ∧ b^{2, 283}_1 ∧ -b^{2, 283}_0 ∧ -p_566) -> break c in CNF: c -b^{2, 283}_2 ∨ -b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ p_566 ∨ break c in DIMACS: -5495 -5496 5497 566 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 283}_2 ∧ -b^{2, 283}_1 ∧ -b^{2, 283}_0 ∧ true) c in CNF: c -b^{2, 283}_2 ∨ b^{2, 283}_1 ∨ b^{2, 283}_0 ∨ false c in DIMACS: -5495 5496 5497 0 c 3 does not represent an automaton state. c -(-b^{2, 283}_2 ∧ b^{2, 283}_1 ∧ b^{2, 283}_0 ∧ true) c in CNF: c b^{2, 283}_2 ∨ -b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ false c in DIMACS: 5495 -5496 -5497 0 c -3 does not represent an automaton state. c -( b^{2, 283}_2 ∧ b^{2, 283}_1 ∧ b^{2, 283}_0 ∧ true) c in CNF: c -b^{2, 283}_2 ∨ -b^{2, 283}_1 ∨ -b^{2, 283}_0 ∨ false c in DIMACS: -5495 -5496 -5497 0 c i = 284 c -2+1 --> -1 c ( b^{2, 284}_2 ∧ b^{2, 284}_1 ∧ -b^{2, 284}_0 ∧ p_568) -> ( b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ b^{2, 285}_0) c in CNF: c -b^{2, 284}_2 ∨ -b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ -p_568 ∨ b^{2, 285}_2 c -b^{2, 284}_2 ∨ -b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ -p_568 ∨ -b^{2, 285}_1 c -b^{2, 284}_2 ∨ -b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ -p_568 ∨ b^{2, 285}_0 c in DIMACS: -5498 -5499 5500 -568 5501 0 -5498 -5499 5500 -568 -5502 0 -5498 -5499 5500 -568 5503 0 c -1+1 --> 0 c ( b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ b^{2, 284}_0 ∧ p_568) -> (-b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ -b^{2, 285}_0) c in CNF: c -b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ -p_568 ∨ -b^{2, 285}_2 c -b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ -p_568 ∨ -b^{2, 285}_1 c -b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ -p_568 ∨ -b^{2, 285}_0 c in DIMACS: -5498 5499 -5500 -568 -5501 0 -5498 5499 -5500 -568 -5502 0 -5498 5499 -5500 -568 -5503 0 c 0+1 --> 1 c (-b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ -b^{2, 284}_0 ∧ p_568) -> (-b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ b^{2, 285}_0) c in CNF: c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ -p_568 ∨ -b^{2, 285}_2 c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ -p_568 ∨ -b^{2, 285}_1 c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ -p_568 ∨ b^{2, 285}_0 c in DIMACS: 5498 5499 5500 -568 -5501 0 5498 5499 5500 -568 -5502 0 5498 5499 5500 -568 5503 0 c 1+1 --> 2 c (-b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ b^{2, 284}_0 ∧ p_568) -> (-b^{2, 285}_2 ∧ b^{2, 285}_1 ∧ -b^{2, 285}_0) c in CNF: c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ -p_568 ∨ -b^{2, 285}_2 c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ -p_568 ∨ b^{2, 285}_1 c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ -p_568 ∨ -b^{2, 285}_0 c in DIMACS: 5498 5499 -5500 -568 -5501 0 5498 5499 -5500 -568 5502 0 5498 5499 -5500 -568 -5503 0 c 2+1 --> break c (-b^{2, 284}_2 ∧ b^{2, 284}_1 ∧ -b^{2, 284}_0 ∧ p_568) -> break c in CNF: c b^{2, 284}_2 ∨ -b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ -p_568 ∨ break c in DIMACS: 5498 -5499 5500 -568 1162 0 c 2-1 --> 1 c (-b^{2, 284}_2 ∧ b^{2, 284}_1 ∧ -b^{2, 284}_0 ∧ -p_568) -> (-b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ b^{2, 285}_0) c in CNF: c b^{2, 284}_2 ∨ -b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ p_568 ∨ -b^{2, 285}_2 c b^{2, 284}_2 ∨ -b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ p_568 ∨ -b^{2, 285}_1 c b^{2, 284}_2 ∨ -b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ p_568 ∨ b^{2, 285}_0 c in DIMACS: 5498 -5499 5500 568 -5501 0 5498 -5499 5500 568 -5502 0 5498 -5499 5500 568 5503 0 c 1-1 --> 0 c (-b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ b^{2, 284}_0 ∧ -p_568) -> (-b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ -b^{2, 285}_0) c in CNF: c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ p_568 ∨ -b^{2, 285}_2 c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ p_568 ∨ -b^{2, 285}_1 c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ p_568 ∨ -b^{2, 285}_0 c in DIMACS: 5498 5499 -5500 568 -5501 0 5498 5499 -5500 568 -5502 0 5498 5499 -5500 568 -5503 0 c 0-1 --> -1 c (-b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ -b^{2, 284}_0 ∧ -p_568) -> ( b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ b^{2, 285}_0) c in CNF: c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ p_568 ∨ b^{2, 285}_2 c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ p_568 ∨ -b^{2, 285}_1 c b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ p_568 ∨ b^{2, 285}_0 c in DIMACS: 5498 5499 5500 568 5501 0 5498 5499 5500 568 -5502 0 5498 5499 5500 568 5503 0 c -1-1 --> -2 c ( b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ b^{2, 284}_0 ∧ -p_568) -> ( b^{2, 285}_2 ∧ b^{2, 285}_1 ∧ -b^{2, 285}_0) c in CNF: c -b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ p_568 ∨ b^{2, 285}_2 c -b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ p_568 ∨ b^{2, 285}_1 c -b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ p_568 ∨ -b^{2, 285}_0 c in DIMACS: -5498 5499 -5500 568 5501 0 -5498 5499 -5500 568 5502 0 -5498 5499 -5500 568 -5503 0 c -2-1 --> break c ( b^{2, 284}_2 ∧ b^{2, 284}_1 ∧ -b^{2, 284}_0 ∧ -p_568) -> break c in CNF: c -b^{2, 284}_2 ∨ -b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ p_568 ∨ break c in DIMACS: -5498 -5499 5500 568 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 284}_2 ∧ -b^{2, 284}_1 ∧ -b^{2, 284}_0 ∧ true) c in CNF: c -b^{2, 284}_2 ∨ b^{2, 284}_1 ∨ b^{2, 284}_0 ∨ false c in DIMACS: -5498 5499 5500 0 c 3 does not represent an automaton state. c -(-b^{2, 284}_2 ∧ b^{2, 284}_1 ∧ b^{2, 284}_0 ∧ true) c in CNF: c b^{2, 284}_2 ∨ -b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ false c in DIMACS: 5498 -5499 -5500 0 c -3 does not represent an automaton state. c -( b^{2, 284}_2 ∧ b^{2, 284}_1 ∧ b^{2, 284}_0 ∧ true) c in CNF: c -b^{2, 284}_2 ∨ -b^{2, 284}_1 ∨ -b^{2, 284}_0 ∨ false c in DIMACS: -5498 -5499 -5500 0 c i = 285 c -2+1 --> -1 c ( b^{2, 285}_2 ∧ b^{2, 285}_1 ∧ -b^{2, 285}_0 ∧ p_570) -> ( b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ b^{2, 286}_0) c in CNF: c -b^{2, 285}_2 ∨ -b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ -p_570 ∨ b^{2, 286}_2 c -b^{2, 285}_2 ∨ -b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ -p_570 ∨ -b^{2, 286}_1 c -b^{2, 285}_2 ∨ -b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ -p_570 ∨ b^{2, 286}_0 c in DIMACS: -5501 -5502 5503 -570 5504 0 -5501 -5502 5503 -570 -5505 0 -5501 -5502 5503 -570 5506 0 c -1+1 --> 0 c ( b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ b^{2, 285}_0 ∧ p_570) -> (-b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ -b^{2, 286}_0) c in CNF: c -b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ -p_570 ∨ -b^{2, 286}_2 c -b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ -p_570 ∨ -b^{2, 286}_1 c -b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ -p_570 ∨ -b^{2, 286}_0 c in DIMACS: -5501 5502 -5503 -570 -5504 0 -5501 5502 -5503 -570 -5505 0 -5501 5502 -5503 -570 -5506 0 c 0+1 --> 1 c (-b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ -b^{2, 285}_0 ∧ p_570) -> (-b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ b^{2, 286}_0) c in CNF: c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ -p_570 ∨ -b^{2, 286}_2 c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ -p_570 ∨ -b^{2, 286}_1 c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ -p_570 ∨ b^{2, 286}_0 c in DIMACS: 5501 5502 5503 -570 -5504 0 5501 5502 5503 -570 -5505 0 5501 5502 5503 -570 5506 0 c 1+1 --> 2 c (-b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ b^{2, 285}_0 ∧ p_570) -> (-b^{2, 286}_2 ∧ b^{2, 286}_1 ∧ -b^{2, 286}_0) c in CNF: c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ -p_570 ∨ -b^{2, 286}_2 c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ -p_570 ∨ b^{2, 286}_1 c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ -p_570 ∨ -b^{2, 286}_0 c in DIMACS: 5501 5502 -5503 -570 -5504 0 5501 5502 -5503 -570 5505 0 5501 5502 -5503 -570 -5506 0 c 2+1 --> break c (-b^{2, 285}_2 ∧ b^{2, 285}_1 ∧ -b^{2, 285}_0 ∧ p_570) -> break c in CNF: c b^{2, 285}_2 ∨ -b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ -p_570 ∨ break c in DIMACS: 5501 -5502 5503 -570 1162 0 c 2-1 --> 1 c (-b^{2, 285}_2 ∧ b^{2, 285}_1 ∧ -b^{2, 285}_0 ∧ -p_570) -> (-b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ b^{2, 286}_0) c in CNF: c b^{2, 285}_2 ∨ -b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ p_570 ∨ -b^{2, 286}_2 c b^{2, 285}_2 ∨ -b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ p_570 ∨ -b^{2, 286}_1 c b^{2, 285}_2 ∨ -b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ p_570 ∨ b^{2, 286}_0 c in DIMACS: 5501 -5502 5503 570 -5504 0 5501 -5502 5503 570 -5505 0 5501 -5502 5503 570 5506 0 c 1-1 --> 0 c (-b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ b^{2, 285}_0 ∧ -p_570) -> (-b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ -b^{2, 286}_0) c in CNF: c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ p_570 ∨ -b^{2, 286}_2 c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ p_570 ∨ -b^{2, 286}_1 c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ p_570 ∨ -b^{2, 286}_0 c in DIMACS: 5501 5502 -5503 570 -5504 0 5501 5502 -5503 570 -5505 0 5501 5502 -5503 570 -5506 0 c 0-1 --> -1 c (-b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ -b^{2, 285}_0 ∧ -p_570) -> ( b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ b^{2, 286}_0) c in CNF: c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ p_570 ∨ b^{2, 286}_2 c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ p_570 ∨ -b^{2, 286}_1 c b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ p_570 ∨ b^{2, 286}_0 c in DIMACS: 5501 5502 5503 570 5504 0 5501 5502 5503 570 -5505 0 5501 5502 5503 570 5506 0 c -1-1 --> -2 c ( b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ b^{2, 285}_0 ∧ -p_570) -> ( b^{2, 286}_2 ∧ b^{2, 286}_1 ∧ -b^{2, 286}_0) c in CNF: c -b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ p_570 ∨ b^{2, 286}_2 c -b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ p_570 ∨ b^{2, 286}_1 c -b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ p_570 ∨ -b^{2, 286}_0 c in DIMACS: -5501 5502 -5503 570 5504 0 -5501 5502 -5503 570 5505 0 -5501 5502 -5503 570 -5506 0 c -2-1 --> break c ( b^{2, 285}_2 ∧ b^{2, 285}_1 ∧ -b^{2, 285}_0 ∧ -p_570) -> break c in CNF: c -b^{2, 285}_2 ∨ -b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ p_570 ∨ break c in DIMACS: -5501 -5502 5503 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 285}_2 ∧ -b^{2, 285}_1 ∧ -b^{2, 285}_0 ∧ true) c in CNF: c -b^{2, 285}_2 ∨ b^{2, 285}_1 ∨ b^{2, 285}_0 ∨ false c in DIMACS: -5501 5502 5503 0 c 3 does not represent an automaton state. c -(-b^{2, 285}_2 ∧ b^{2, 285}_1 ∧ b^{2, 285}_0 ∧ true) c in CNF: c b^{2, 285}_2 ∨ -b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ false c in DIMACS: 5501 -5502 -5503 0 c -3 does not represent an automaton state. c -( b^{2, 285}_2 ∧ b^{2, 285}_1 ∧ b^{2, 285}_0 ∧ true) c in CNF: c -b^{2, 285}_2 ∨ -b^{2, 285}_1 ∨ -b^{2, 285}_0 ∨ false c in DIMACS: -5501 -5502 -5503 0 c i = 286 c -2+1 --> -1 c ( b^{2, 286}_2 ∧ b^{2, 286}_1 ∧ -b^{2, 286}_0 ∧ p_572) -> ( b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ b^{2, 287}_0) c in CNF: c -b^{2, 286}_2 ∨ -b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ -p_572 ∨ b^{2, 287}_2 c -b^{2, 286}_2 ∨ -b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ -p_572 ∨ -b^{2, 287}_1 c -b^{2, 286}_2 ∨ -b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ -p_572 ∨ b^{2, 287}_0 c in DIMACS: -5504 -5505 5506 -572 5507 0 -5504 -5505 5506 -572 -5508 0 -5504 -5505 5506 -572 5509 0 c -1+1 --> 0 c ( b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ b^{2, 286}_0 ∧ p_572) -> (-b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ -b^{2, 287}_0) c in CNF: c -b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ -p_572 ∨ -b^{2, 287}_2 c -b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ -p_572 ∨ -b^{2, 287}_1 c -b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ -p_572 ∨ -b^{2, 287}_0 c in DIMACS: -5504 5505 -5506 -572 -5507 0 -5504 5505 -5506 -572 -5508 0 -5504 5505 -5506 -572 -5509 0 c 0+1 --> 1 c (-b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ -b^{2, 286}_0 ∧ p_572) -> (-b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ b^{2, 287}_0) c in CNF: c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ -p_572 ∨ -b^{2, 287}_2 c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ -p_572 ∨ -b^{2, 287}_1 c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ -p_572 ∨ b^{2, 287}_0 c in DIMACS: 5504 5505 5506 -572 -5507 0 5504 5505 5506 -572 -5508 0 5504 5505 5506 -572 5509 0 c 1+1 --> 2 c (-b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ b^{2, 286}_0 ∧ p_572) -> (-b^{2, 287}_2 ∧ b^{2, 287}_1 ∧ -b^{2, 287}_0) c in CNF: c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ -p_572 ∨ -b^{2, 287}_2 c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ -p_572 ∨ b^{2, 287}_1 c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ -p_572 ∨ -b^{2, 287}_0 c in DIMACS: 5504 5505 -5506 -572 -5507 0 5504 5505 -5506 -572 5508 0 5504 5505 -5506 -572 -5509 0 c 2+1 --> break c (-b^{2, 286}_2 ∧ b^{2, 286}_1 ∧ -b^{2, 286}_0 ∧ p_572) -> break c in CNF: c b^{2, 286}_2 ∨ -b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ -p_572 ∨ break c in DIMACS: 5504 -5505 5506 -572 1162 0 c 2-1 --> 1 c (-b^{2, 286}_2 ∧ b^{2, 286}_1 ∧ -b^{2, 286}_0 ∧ -p_572) -> (-b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ b^{2, 287}_0) c in CNF: c b^{2, 286}_2 ∨ -b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ p_572 ∨ -b^{2, 287}_2 c b^{2, 286}_2 ∨ -b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ p_572 ∨ -b^{2, 287}_1 c b^{2, 286}_2 ∨ -b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ p_572 ∨ b^{2, 287}_0 c in DIMACS: 5504 -5505 5506 572 -5507 0 5504 -5505 5506 572 -5508 0 5504 -5505 5506 572 5509 0 c 1-1 --> 0 c (-b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ b^{2, 286}_0 ∧ -p_572) -> (-b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ -b^{2, 287}_0) c in CNF: c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ p_572 ∨ -b^{2, 287}_2 c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ p_572 ∨ -b^{2, 287}_1 c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ p_572 ∨ -b^{2, 287}_0 c in DIMACS: 5504 5505 -5506 572 -5507 0 5504 5505 -5506 572 -5508 0 5504 5505 -5506 572 -5509 0 c 0-1 --> -1 c (-b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ -b^{2, 286}_0 ∧ -p_572) -> ( b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ b^{2, 287}_0) c in CNF: c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ p_572 ∨ b^{2, 287}_2 c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ p_572 ∨ -b^{2, 287}_1 c b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ p_572 ∨ b^{2, 287}_0 c in DIMACS: 5504 5505 5506 572 5507 0 5504 5505 5506 572 -5508 0 5504 5505 5506 572 5509 0 c -1-1 --> -2 c ( b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ b^{2, 286}_0 ∧ -p_572) -> ( b^{2, 287}_2 ∧ b^{2, 287}_1 ∧ -b^{2, 287}_0) c in CNF: c -b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ p_572 ∨ b^{2, 287}_2 c -b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ p_572 ∨ b^{2, 287}_1 c -b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ p_572 ∨ -b^{2, 287}_0 c in DIMACS: -5504 5505 -5506 572 5507 0 -5504 5505 -5506 572 5508 0 -5504 5505 -5506 572 -5509 0 c -2-1 --> break c ( b^{2, 286}_2 ∧ b^{2, 286}_1 ∧ -b^{2, 286}_0 ∧ -p_572) -> break c in CNF: c -b^{2, 286}_2 ∨ -b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ p_572 ∨ break c in DIMACS: -5504 -5505 5506 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 286}_2 ∧ -b^{2, 286}_1 ∧ -b^{2, 286}_0 ∧ true) c in CNF: c -b^{2, 286}_2 ∨ b^{2, 286}_1 ∨ b^{2, 286}_0 ∨ false c in DIMACS: -5504 5505 5506 0 c 3 does not represent an automaton state. c -(-b^{2, 286}_2 ∧ b^{2, 286}_1 ∧ b^{2, 286}_0 ∧ true) c in CNF: c b^{2, 286}_2 ∨ -b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ false c in DIMACS: 5504 -5505 -5506 0 c -3 does not represent an automaton state. c -( b^{2, 286}_2 ∧ b^{2, 286}_1 ∧ b^{2, 286}_0 ∧ true) c in CNF: c -b^{2, 286}_2 ∨ -b^{2, 286}_1 ∨ -b^{2, 286}_0 ∨ false c in DIMACS: -5504 -5505 -5506 0 c i = 287 c -2+1 --> -1 c ( b^{2, 287}_2 ∧ b^{2, 287}_1 ∧ -b^{2, 287}_0 ∧ p_574) -> ( b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ b^{2, 288}_0) c in CNF: c -b^{2, 287}_2 ∨ -b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ -p_574 ∨ b^{2, 288}_2 c -b^{2, 287}_2 ∨ -b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ -p_574 ∨ -b^{2, 288}_1 c -b^{2, 287}_2 ∨ -b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ -p_574 ∨ b^{2, 288}_0 c in DIMACS: -5507 -5508 5509 -574 5510 0 -5507 -5508 5509 -574 -5511 0 -5507 -5508 5509 -574 5512 0 c -1+1 --> 0 c ( b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ b^{2, 287}_0 ∧ p_574) -> (-b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ -b^{2, 288}_0) c in CNF: c -b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ -p_574 ∨ -b^{2, 288}_2 c -b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ -p_574 ∨ -b^{2, 288}_1 c -b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ -p_574 ∨ -b^{2, 288}_0 c in DIMACS: -5507 5508 -5509 -574 -5510 0 -5507 5508 -5509 -574 -5511 0 -5507 5508 -5509 -574 -5512 0 c 0+1 --> 1 c (-b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ -b^{2, 287}_0 ∧ p_574) -> (-b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ b^{2, 288}_0) c in CNF: c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ -p_574 ∨ -b^{2, 288}_2 c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ -p_574 ∨ -b^{2, 288}_1 c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ -p_574 ∨ b^{2, 288}_0 c in DIMACS: 5507 5508 5509 -574 -5510 0 5507 5508 5509 -574 -5511 0 5507 5508 5509 -574 5512 0 c 1+1 --> 2 c (-b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ b^{2, 287}_0 ∧ p_574) -> (-b^{2, 288}_2 ∧ b^{2, 288}_1 ∧ -b^{2, 288}_0) c in CNF: c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ -p_574 ∨ -b^{2, 288}_2 c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ -p_574 ∨ b^{2, 288}_1 c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ -p_574 ∨ -b^{2, 288}_0 c in DIMACS: 5507 5508 -5509 -574 -5510 0 5507 5508 -5509 -574 5511 0 5507 5508 -5509 -574 -5512 0 c 2+1 --> break c (-b^{2, 287}_2 ∧ b^{2, 287}_1 ∧ -b^{2, 287}_0 ∧ p_574) -> break c in CNF: c b^{2, 287}_2 ∨ -b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ -p_574 ∨ break c in DIMACS: 5507 -5508 5509 -574 1162 0 c 2-1 --> 1 c (-b^{2, 287}_2 ∧ b^{2, 287}_1 ∧ -b^{2, 287}_0 ∧ -p_574) -> (-b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ b^{2, 288}_0) c in CNF: c b^{2, 287}_2 ∨ -b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ p_574 ∨ -b^{2, 288}_2 c b^{2, 287}_2 ∨ -b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ p_574 ∨ -b^{2, 288}_1 c b^{2, 287}_2 ∨ -b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ p_574 ∨ b^{2, 288}_0 c in DIMACS: 5507 -5508 5509 574 -5510 0 5507 -5508 5509 574 -5511 0 5507 -5508 5509 574 5512 0 c 1-1 --> 0 c (-b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ b^{2, 287}_0 ∧ -p_574) -> (-b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ -b^{2, 288}_0) c in CNF: c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ p_574 ∨ -b^{2, 288}_2 c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ p_574 ∨ -b^{2, 288}_1 c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ p_574 ∨ -b^{2, 288}_0 c in DIMACS: 5507 5508 -5509 574 -5510 0 5507 5508 -5509 574 -5511 0 5507 5508 -5509 574 -5512 0 c 0-1 --> -1 c (-b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ -b^{2, 287}_0 ∧ -p_574) -> ( b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ b^{2, 288}_0) c in CNF: c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ p_574 ∨ b^{2, 288}_2 c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ p_574 ∨ -b^{2, 288}_1 c b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ p_574 ∨ b^{2, 288}_0 c in DIMACS: 5507 5508 5509 574 5510 0 5507 5508 5509 574 -5511 0 5507 5508 5509 574 5512 0 c -1-1 --> -2 c ( b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ b^{2, 287}_0 ∧ -p_574) -> ( b^{2, 288}_2 ∧ b^{2, 288}_1 ∧ -b^{2, 288}_0) c in CNF: c -b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ p_574 ∨ b^{2, 288}_2 c -b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ p_574 ∨ b^{2, 288}_1 c -b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ p_574 ∨ -b^{2, 288}_0 c in DIMACS: -5507 5508 -5509 574 5510 0 -5507 5508 -5509 574 5511 0 -5507 5508 -5509 574 -5512 0 c -2-1 --> break c ( b^{2, 287}_2 ∧ b^{2, 287}_1 ∧ -b^{2, 287}_0 ∧ -p_574) -> break c in CNF: c -b^{2, 287}_2 ∨ -b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ p_574 ∨ break c in DIMACS: -5507 -5508 5509 574 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 287}_2 ∧ -b^{2, 287}_1 ∧ -b^{2, 287}_0 ∧ true) c in CNF: c -b^{2, 287}_2 ∨ b^{2, 287}_1 ∨ b^{2, 287}_0 ∨ false c in DIMACS: -5507 5508 5509 0 c 3 does not represent an automaton state. c -(-b^{2, 287}_2 ∧ b^{2, 287}_1 ∧ b^{2, 287}_0 ∧ true) c in CNF: c b^{2, 287}_2 ∨ -b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ false c in DIMACS: 5507 -5508 -5509 0 c -3 does not represent an automaton state. c -( b^{2, 287}_2 ∧ b^{2, 287}_1 ∧ b^{2, 287}_0 ∧ true) c in CNF: c -b^{2, 287}_2 ∨ -b^{2, 287}_1 ∨ -b^{2, 287}_0 ∨ false c in DIMACS: -5507 -5508 -5509 0 c i = 288 c -2+1 --> -1 c ( b^{2, 288}_2 ∧ b^{2, 288}_1 ∧ -b^{2, 288}_0 ∧ p_576) -> ( b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ b^{2, 289}_0) c in CNF: c -b^{2, 288}_2 ∨ -b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ -p_576 ∨ b^{2, 289}_2 c -b^{2, 288}_2 ∨ -b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ -p_576 ∨ -b^{2, 289}_1 c -b^{2, 288}_2 ∨ -b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ -p_576 ∨ b^{2, 289}_0 c in DIMACS: -5510 -5511 5512 -576 5513 0 -5510 -5511 5512 -576 -5514 0 -5510 -5511 5512 -576 5515 0 c -1+1 --> 0 c ( b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ b^{2, 288}_0 ∧ p_576) -> (-b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ -b^{2, 289}_0) c in CNF: c -b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ -p_576 ∨ -b^{2, 289}_2 c -b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ -p_576 ∨ -b^{2, 289}_1 c -b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ -p_576 ∨ -b^{2, 289}_0 c in DIMACS: -5510 5511 -5512 -576 -5513 0 -5510 5511 -5512 -576 -5514 0 -5510 5511 -5512 -576 -5515 0 c 0+1 --> 1 c (-b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ -b^{2, 288}_0 ∧ p_576) -> (-b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ b^{2, 289}_0) c in CNF: c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ -p_576 ∨ -b^{2, 289}_2 c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ -p_576 ∨ -b^{2, 289}_1 c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ -p_576 ∨ b^{2, 289}_0 c in DIMACS: 5510 5511 5512 -576 -5513 0 5510 5511 5512 -576 -5514 0 5510 5511 5512 -576 5515 0 c 1+1 --> 2 c (-b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ b^{2, 288}_0 ∧ p_576) -> (-b^{2, 289}_2 ∧ b^{2, 289}_1 ∧ -b^{2, 289}_0) c in CNF: c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ -p_576 ∨ -b^{2, 289}_2 c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ -p_576 ∨ b^{2, 289}_1 c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ -p_576 ∨ -b^{2, 289}_0 c in DIMACS: 5510 5511 -5512 -576 -5513 0 5510 5511 -5512 -576 5514 0 5510 5511 -5512 -576 -5515 0 c 2+1 --> break c (-b^{2, 288}_2 ∧ b^{2, 288}_1 ∧ -b^{2, 288}_0 ∧ p_576) -> break c in CNF: c b^{2, 288}_2 ∨ -b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ -p_576 ∨ break c in DIMACS: 5510 -5511 5512 -576 1162 0 c 2-1 --> 1 c (-b^{2, 288}_2 ∧ b^{2, 288}_1 ∧ -b^{2, 288}_0 ∧ -p_576) -> (-b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ b^{2, 289}_0) c in CNF: c b^{2, 288}_2 ∨ -b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ p_576 ∨ -b^{2, 289}_2 c b^{2, 288}_2 ∨ -b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ p_576 ∨ -b^{2, 289}_1 c b^{2, 288}_2 ∨ -b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ p_576 ∨ b^{2, 289}_0 c in DIMACS: 5510 -5511 5512 576 -5513 0 5510 -5511 5512 576 -5514 0 5510 -5511 5512 576 5515 0 c 1-1 --> 0 c (-b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ b^{2, 288}_0 ∧ -p_576) -> (-b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ -b^{2, 289}_0) c in CNF: c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ p_576 ∨ -b^{2, 289}_2 c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ p_576 ∨ -b^{2, 289}_1 c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ p_576 ∨ -b^{2, 289}_0 c in DIMACS: 5510 5511 -5512 576 -5513 0 5510 5511 -5512 576 -5514 0 5510 5511 -5512 576 -5515 0 c 0-1 --> -1 c (-b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ -b^{2, 288}_0 ∧ -p_576) -> ( b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ b^{2, 289}_0) c in CNF: c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ p_576 ∨ b^{2, 289}_2 c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ p_576 ∨ -b^{2, 289}_1 c b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ p_576 ∨ b^{2, 289}_0 c in DIMACS: 5510 5511 5512 576 5513 0 5510 5511 5512 576 -5514 0 5510 5511 5512 576 5515 0 c -1-1 --> -2 c ( b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ b^{2, 288}_0 ∧ -p_576) -> ( b^{2, 289}_2 ∧ b^{2, 289}_1 ∧ -b^{2, 289}_0) c in CNF: c -b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ p_576 ∨ b^{2, 289}_2 c -b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ p_576 ∨ b^{2, 289}_1 c -b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ p_576 ∨ -b^{2, 289}_0 c in DIMACS: -5510 5511 -5512 576 5513 0 -5510 5511 -5512 576 5514 0 -5510 5511 -5512 576 -5515 0 c -2-1 --> break c ( b^{2, 288}_2 ∧ b^{2, 288}_1 ∧ -b^{2, 288}_0 ∧ -p_576) -> break c in CNF: c -b^{2, 288}_2 ∨ -b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ p_576 ∨ break c in DIMACS: -5510 -5511 5512 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 288}_2 ∧ -b^{2, 288}_1 ∧ -b^{2, 288}_0 ∧ true) c in CNF: c -b^{2, 288}_2 ∨ b^{2, 288}_1 ∨ b^{2, 288}_0 ∨ false c in DIMACS: -5510 5511 5512 0 c 3 does not represent an automaton state. c -(-b^{2, 288}_2 ∧ b^{2, 288}_1 ∧ b^{2, 288}_0 ∧ true) c in CNF: c b^{2, 288}_2 ∨ -b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ false c in DIMACS: 5510 -5511 -5512 0 c -3 does not represent an automaton state. c -( b^{2, 288}_2 ∧ b^{2, 288}_1 ∧ b^{2, 288}_0 ∧ true) c in CNF: c -b^{2, 288}_2 ∨ -b^{2, 288}_1 ∨ -b^{2, 288}_0 ∨ false c in DIMACS: -5510 -5511 -5512 0 c i = 289 c -2+1 --> -1 c ( b^{2, 289}_2 ∧ b^{2, 289}_1 ∧ -b^{2, 289}_0 ∧ p_578) -> ( b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ b^{2, 290}_0) c in CNF: c -b^{2, 289}_2 ∨ -b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ -p_578 ∨ b^{2, 290}_2 c -b^{2, 289}_2 ∨ -b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ -p_578 ∨ -b^{2, 290}_1 c -b^{2, 289}_2 ∨ -b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ -p_578 ∨ b^{2, 290}_0 c in DIMACS: -5513 -5514 5515 -578 5516 0 -5513 -5514 5515 -578 -5517 0 -5513 -5514 5515 -578 5518 0 c -1+1 --> 0 c ( b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ b^{2, 289}_0 ∧ p_578) -> (-b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ -b^{2, 290}_0) c in CNF: c -b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ -p_578 ∨ -b^{2, 290}_2 c -b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ -p_578 ∨ -b^{2, 290}_1 c -b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ -p_578 ∨ -b^{2, 290}_0 c in DIMACS: -5513 5514 -5515 -578 -5516 0 -5513 5514 -5515 -578 -5517 0 -5513 5514 -5515 -578 -5518 0 c 0+1 --> 1 c (-b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ -b^{2, 289}_0 ∧ p_578) -> (-b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ b^{2, 290}_0) c in CNF: c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ -p_578 ∨ -b^{2, 290}_2 c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ -p_578 ∨ -b^{2, 290}_1 c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ -p_578 ∨ b^{2, 290}_0 c in DIMACS: 5513 5514 5515 -578 -5516 0 5513 5514 5515 -578 -5517 0 5513 5514 5515 -578 5518 0 c 1+1 --> 2 c (-b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ b^{2, 289}_0 ∧ p_578) -> (-b^{2, 290}_2 ∧ b^{2, 290}_1 ∧ -b^{2, 290}_0) c in CNF: c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ -p_578 ∨ -b^{2, 290}_2 c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ -p_578 ∨ b^{2, 290}_1 c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ -p_578 ∨ -b^{2, 290}_0 c in DIMACS: 5513 5514 -5515 -578 -5516 0 5513 5514 -5515 -578 5517 0 5513 5514 -5515 -578 -5518 0 c 2+1 --> break c (-b^{2, 289}_2 ∧ b^{2, 289}_1 ∧ -b^{2, 289}_0 ∧ p_578) -> break c in CNF: c b^{2, 289}_2 ∨ -b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ -p_578 ∨ break c in DIMACS: 5513 -5514 5515 -578 1162 0 c 2-1 --> 1 c (-b^{2, 289}_2 ∧ b^{2, 289}_1 ∧ -b^{2, 289}_0 ∧ -p_578) -> (-b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ b^{2, 290}_0) c in CNF: c b^{2, 289}_2 ∨ -b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ p_578 ∨ -b^{2, 290}_2 c b^{2, 289}_2 ∨ -b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ p_578 ∨ -b^{2, 290}_1 c b^{2, 289}_2 ∨ -b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ p_578 ∨ b^{2, 290}_0 c in DIMACS: 5513 -5514 5515 578 -5516 0 5513 -5514 5515 578 -5517 0 5513 -5514 5515 578 5518 0 c 1-1 --> 0 c (-b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ b^{2, 289}_0 ∧ -p_578) -> (-b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ -b^{2, 290}_0) c in CNF: c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ p_578 ∨ -b^{2, 290}_2 c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ p_578 ∨ -b^{2, 290}_1 c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ p_578 ∨ -b^{2, 290}_0 c in DIMACS: 5513 5514 -5515 578 -5516 0 5513 5514 -5515 578 -5517 0 5513 5514 -5515 578 -5518 0 c 0-1 --> -1 c (-b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ -b^{2, 289}_0 ∧ -p_578) -> ( b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ b^{2, 290}_0) c in CNF: c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ p_578 ∨ b^{2, 290}_2 c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ p_578 ∨ -b^{2, 290}_1 c b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ p_578 ∨ b^{2, 290}_0 c in DIMACS: 5513 5514 5515 578 5516 0 5513 5514 5515 578 -5517 0 5513 5514 5515 578 5518 0 c -1-1 --> -2 c ( b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ b^{2, 289}_0 ∧ -p_578) -> ( b^{2, 290}_2 ∧ b^{2, 290}_1 ∧ -b^{2, 290}_0) c in CNF: c -b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ p_578 ∨ b^{2, 290}_2 c -b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ p_578 ∨ b^{2, 290}_1 c -b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ p_578 ∨ -b^{2, 290}_0 c in DIMACS: -5513 5514 -5515 578 5516 0 -5513 5514 -5515 578 5517 0 -5513 5514 -5515 578 -5518 0 c -2-1 --> break c ( b^{2, 289}_2 ∧ b^{2, 289}_1 ∧ -b^{2, 289}_0 ∧ -p_578) -> break c in CNF: c -b^{2, 289}_2 ∨ -b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ p_578 ∨ break c in DIMACS: -5513 -5514 5515 578 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 289}_2 ∧ -b^{2, 289}_1 ∧ -b^{2, 289}_0 ∧ true) c in CNF: c -b^{2, 289}_2 ∨ b^{2, 289}_1 ∨ b^{2, 289}_0 ∨ false c in DIMACS: -5513 5514 5515 0 c 3 does not represent an automaton state. c -(-b^{2, 289}_2 ∧ b^{2, 289}_1 ∧ b^{2, 289}_0 ∧ true) c in CNF: c b^{2, 289}_2 ∨ -b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ false c in DIMACS: 5513 -5514 -5515 0 c -3 does not represent an automaton state. c -( b^{2, 289}_2 ∧ b^{2, 289}_1 ∧ b^{2, 289}_0 ∧ true) c in CNF: c -b^{2, 289}_2 ∨ -b^{2, 289}_1 ∨ -b^{2, 289}_0 ∨ false c in DIMACS: -5513 -5514 -5515 0 c i = 290 c -2+1 --> -1 c ( b^{2, 290}_2 ∧ b^{2, 290}_1 ∧ -b^{2, 290}_0 ∧ p_580) -> ( b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ b^{2, 291}_0) c in CNF: c -b^{2, 290}_2 ∨ -b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ -p_580 ∨ b^{2, 291}_2 c -b^{2, 290}_2 ∨ -b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ -p_580 ∨ -b^{2, 291}_1 c -b^{2, 290}_2 ∨ -b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ -p_580 ∨ b^{2, 291}_0 c in DIMACS: -5516 -5517 5518 -580 5519 0 -5516 -5517 5518 -580 -5520 0 -5516 -5517 5518 -580 5521 0 c -1+1 --> 0 c ( b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ b^{2, 290}_0 ∧ p_580) -> (-b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ -b^{2, 291}_0) c in CNF: c -b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ -p_580 ∨ -b^{2, 291}_2 c -b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ -p_580 ∨ -b^{2, 291}_1 c -b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ -p_580 ∨ -b^{2, 291}_0 c in DIMACS: -5516 5517 -5518 -580 -5519 0 -5516 5517 -5518 -580 -5520 0 -5516 5517 -5518 -580 -5521 0 c 0+1 --> 1 c (-b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ -b^{2, 290}_0 ∧ p_580) -> (-b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ b^{2, 291}_0) c in CNF: c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ -p_580 ∨ -b^{2, 291}_2 c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ -p_580 ∨ -b^{2, 291}_1 c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ -p_580 ∨ b^{2, 291}_0 c in DIMACS: 5516 5517 5518 -580 -5519 0 5516 5517 5518 -580 -5520 0 5516 5517 5518 -580 5521 0 c 1+1 --> 2 c (-b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ b^{2, 290}_0 ∧ p_580) -> (-b^{2, 291}_2 ∧ b^{2, 291}_1 ∧ -b^{2, 291}_0) c in CNF: c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ -p_580 ∨ -b^{2, 291}_2 c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ -p_580 ∨ b^{2, 291}_1 c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ -p_580 ∨ -b^{2, 291}_0 c in DIMACS: 5516 5517 -5518 -580 -5519 0 5516 5517 -5518 -580 5520 0 5516 5517 -5518 -580 -5521 0 c 2+1 --> break c (-b^{2, 290}_2 ∧ b^{2, 290}_1 ∧ -b^{2, 290}_0 ∧ p_580) -> break c in CNF: c b^{2, 290}_2 ∨ -b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ -p_580 ∨ break c in DIMACS: 5516 -5517 5518 -580 1162 0 c 2-1 --> 1 c (-b^{2, 290}_2 ∧ b^{2, 290}_1 ∧ -b^{2, 290}_0 ∧ -p_580) -> (-b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ b^{2, 291}_0) c in CNF: c b^{2, 290}_2 ∨ -b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ p_580 ∨ -b^{2, 291}_2 c b^{2, 290}_2 ∨ -b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ p_580 ∨ -b^{2, 291}_1 c b^{2, 290}_2 ∨ -b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ p_580 ∨ b^{2, 291}_0 c in DIMACS: 5516 -5517 5518 580 -5519 0 5516 -5517 5518 580 -5520 0 5516 -5517 5518 580 5521 0 c 1-1 --> 0 c (-b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ b^{2, 290}_0 ∧ -p_580) -> (-b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ -b^{2, 291}_0) c in CNF: c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ p_580 ∨ -b^{2, 291}_2 c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ p_580 ∨ -b^{2, 291}_1 c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ p_580 ∨ -b^{2, 291}_0 c in DIMACS: 5516 5517 -5518 580 -5519 0 5516 5517 -5518 580 -5520 0 5516 5517 -5518 580 -5521 0 c 0-1 --> -1 c (-b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ -b^{2, 290}_0 ∧ -p_580) -> ( b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ b^{2, 291}_0) c in CNF: c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ p_580 ∨ b^{2, 291}_2 c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ p_580 ∨ -b^{2, 291}_1 c b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ p_580 ∨ b^{2, 291}_0 c in DIMACS: 5516 5517 5518 580 5519 0 5516 5517 5518 580 -5520 0 5516 5517 5518 580 5521 0 c -1-1 --> -2 c ( b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ b^{2, 290}_0 ∧ -p_580) -> ( b^{2, 291}_2 ∧ b^{2, 291}_1 ∧ -b^{2, 291}_0) c in CNF: c -b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ p_580 ∨ b^{2, 291}_2 c -b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ p_580 ∨ b^{2, 291}_1 c -b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ p_580 ∨ -b^{2, 291}_0 c in DIMACS: -5516 5517 -5518 580 5519 0 -5516 5517 -5518 580 5520 0 -5516 5517 -5518 580 -5521 0 c -2-1 --> break c ( b^{2, 290}_2 ∧ b^{2, 290}_1 ∧ -b^{2, 290}_0 ∧ -p_580) -> break c in CNF: c -b^{2, 290}_2 ∨ -b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ p_580 ∨ break c in DIMACS: -5516 -5517 5518 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 290}_2 ∧ -b^{2, 290}_1 ∧ -b^{2, 290}_0 ∧ true) c in CNF: c -b^{2, 290}_2 ∨ b^{2, 290}_1 ∨ b^{2, 290}_0 ∨ false c in DIMACS: -5516 5517 5518 0 c 3 does not represent an automaton state. c -(-b^{2, 290}_2 ∧ b^{2, 290}_1 ∧ b^{2, 290}_0 ∧ true) c in CNF: c b^{2, 290}_2 ∨ -b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ false c in DIMACS: 5516 -5517 -5518 0 c -3 does not represent an automaton state. c -( b^{2, 290}_2 ∧ b^{2, 290}_1 ∧ b^{2, 290}_0 ∧ true) c in CNF: c -b^{2, 290}_2 ∨ -b^{2, 290}_1 ∨ -b^{2, 290}_0 ∨ false c in DIMACS: -5516 -5517 -5518 0 c i = 291 c -2+1 --> -1 c ( b^{2, 291}_2 ∧ b^{2, 291}_1 ∧ -b^{2, 291}_0 ∧ p_582) -> ( b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ b^{2, 292}_0) c in CNF: c -b^{2, 291}_2 ∨ -b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ -p_582 ∨ b^{2, 292}_2 c -b^{2, 291}_2 ∨ -b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ -p_582 ∨ -b^{2, 292}_1 c -b^{2, 291}_2 ∨ -b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ -p_582 ∨ b^{2, 292}_0 c in DIMACS: -5519 -5520 5521 -582 5522 0 -5519 -5520 5521 -582 -5523 0 -5519 -5520 5521 -582 5524 0 c -1+1 --> 0 c ( b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ b^{2, 291}_0 ∧ p_582) -> (-b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ -b^{2, 292}_0) c in CNF: c -b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ -p_582 ∨ -b^{2, 292}_2 c -b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ -p_582 ∨ -b^{2, 292}_1 c -b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ -p_582 ∨ -b^{2, 292}_0 c in DIMACS: -5519 5520 -5521 -582 -5522 0 -5519 5520 -5521 -582 -5523 0 -5519 5520 -5521 -582 -5524 0 c 0+1 --> 1 c (-b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ -b^{2, 291}_0 ∧ p_582) -> (-b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ b^{2, 292}_0) c in CNF: c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ -p_582 ∨ -b^{2, 292}_2 c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ -p_582 ∨ -b^{2, 292}_1 c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ -p_582 ∨ b^{2, 292}_0 c in DIMACS: 5519 5520 5521 -582 -5522 0 5519 5520 5521 -582 -5523 0 5519 5520 5521 -582 5524 0 c 1+1 --> 2 c (-b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ b^{2, 291}_0 ∧ p_582) -> (-b^{2, 292}_2 ∧ b^{2, 292}_1 ∧ -b^{2, 292}_0) c in CNF: c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ -p_582 ∨ -b^{2, 292}_2 c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ -p_582 ∨ b^{2, 292}_1 c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ -p_582 ∨ -b^{2, 292}_0 c in DIMACS: 5519 5520 -5521 -582 -5522 0 5519 5520 -5521 -582 5523 0 5519 5520 -5521 -582 -5524 0 c 2+1 --> break c (-b^{2, 291}_2 ∧ b^{2, 291}_1 ∧ -b^{2, 291}_0 ∧ p_582) -> break c in CNF: c b^{2, 291}_2 ∨ -b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ -p_582 ∨ break c in DIMACS: 5519 -5520 5521 -582 1162 0 c 2-1 --> 1 c (-b^{2, 291}_2 ∧ b^{2, 291}_1 ∧ -b^{2, 291}_0 ∧ -p_582) -> (-b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ b^{2, 292}_0) c in CNF: c b^{2, 291}_2 ∨ -b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ p_582 ∨ -b^{2, 292}_2 c b^{2, 291}_2 ∨ -b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ p_582 ∨ -b^{2, 292}_1 c b^{2, 291}_2 ∨ -b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ p_582 ∨ b^{2, 292}_0 c in DIMACS: 5519 -5520 5521 582 -5522 0 5519 -5520 5521 582 -5523 0 5519 -5520 5521 582 5524 0 c 1-1 --> 0 c (-b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ b^{2, 291}_0 ∧ -p_582) -> (-b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ -b^{2, 292}_0) c in CNF: c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ p_582 ∨ -b^{2, 292}_2 c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ p_582 ∨ -b^{2, 292}_1 c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ p_582 ∨ -b^{2, 292}_0 c in DIMACS: 5519 5520 -5521 582 -5522 0 5519 5520 -5521 582 -5523 0 5519 5520 -5521 582 -5524 0 c 0-1 --> -1 c (-b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ -b^{2, 291}_0 ∧ -p_582) -> ( b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ b^{2, 292}_0) c in CNF: c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ p_582 ∨ b^{2, 292}_2 c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ p_582 ∨ -b^{2, 292}_1 c b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ p_582 ∨ b^{2, 292}_0 c in DIMACS: 5519 5520 5521 582 5522 0 5519 5520 5521 582 -5523 0 5519 5520 5521 582 5524 0 c -1-1 --> -2 c ( b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ b^{2, 291}_0 ∧ -p_582) -> ( b^{2, 292}_2 ∧ b^{2, 292}_1 ∧ -b^{2, 292}_0) c in CNF: c -b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ p_582 ∨ b^{2, 292}_2 c -b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ p_582 ∨ b^{2, 292}_1 c -b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ p_582 ∨ -b^{2, 292}_0 c in DIMACS: -5519 5520 -5521 582 5522 0 -5519 5520 -5521 582 5523 0 -5519 5520 -5521 582 -5524 0 c -2-1 --> break c ( b^{2, 291}_2 ∧ b^{2, 291}_1 ∧ -b^{2, 291}_0 ∧ -p_582) -> break c in CNF: c -b^{2, 291}_2 ∨ -b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ p_582 ∨ break c in DIMACS: -5519 -5520 5521 582 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 291}_2 ∧ -b^{2, 291}_1 ∧ -b^{2, 291}_0 ∧ true) c in CNF: c -b^{2, 291}_2 ∨ b^{2, 291}_1 ∨ b^{2, 291}_0 ∨ false c in DIMACS: -5519 5520 5521 0 c 3 does not represent an automaton state. c -(-b^{2, 291}_2 ∧ b^{2, 291}_1 ∧ b^{2, 291}_0 ∧ true) c in CNF: c b^{2, 291}_2 ∨ -b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ false c in DIMACS: 5519 -5520 -5521 0 c -3 does not represent an automaton state. c -( b^{2, 291}_2 ∧ b^{2, 291}_1 ∧ b^{2, 291}_0 ∧ true) c in CNF: c -b^{2, 291}_2 ∨ -b^{2, 291}_1 ∨ -b^{2, 291}_0 ∨ false c in DIMACS: -5519 -5520 -5521 0 c i = 292 c -2+1 --> -1 c ( b^{2, 292}_2 ∧ b^{2, 292}_1 ∧ -b^{2, 292}_0 ∧ p_584) -> ( b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ b^{2, 293}_0) c in CNF: c -b^{2, 292}_2 ∨ -b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ -p_584 ∨ b^{2, 293}_2 c -b^{2, 292}_2 ∨ -b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ -p_584 ∨ -b^{2, 293}_1 c -b^{2, 292}_2 ∨ -b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ -p_584 ∨ b^{2, 293}_0 c in DIMACS: -5522 -5523 5524 -584 5525 0 -5522 -5523 5524 -584 -5526 0 -5522 -5523 5524 -584 5527 0 c -1+1 --> 0 c ( b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ b^{2, 292}_0 ∧ p_584) -> (-b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ -b^{2, 293}_0) c in CNF: c -b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ -p_584 ∨ -b^{2, 293}_2 c -b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ -p_584 ∨ -b^{2, 293}_1 c -b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ -p_584 ∨ -b^{2, 293}_0 c in DIMACS: -5522 5523 -5524 -584 -5525 0 -5522 5523 -5524 -584 -5526 0 -5522 5523 -5524 -584 -5527 0 c 0+1 --> 1 c (-b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ -b^{2, 292}_0 ∧ p_584) -> (-b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ b^{2, 293}_0) c in CNF: c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ -p_584 ∨ -b^{2, 293}_2 c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ -p_584 ∨ -b^{2, 293}_1 c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ -p_584 ∨ b^{2, 293}_0 c in DIMACS: 5522 5523 5524 -584 -5525 0 5522 5523 5524 -584 -5526 0 5522 5523 5524 -584 5527 0 c 1+1 --> 2 c (-b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ b^{2, 292}_0 ∧ p_584) -> (-b^{2, 293}_2 ∧ b^{2, 293}_1 ∧ -b^{2, 293}_0) c in CNF: c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ -p_584 ∨ -b^{2, 293}_2 c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ -p_584 ∨ b^{2, 293}_1 c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ -p_584 ∨ -b^{2, 293}_0 c in DIMACS: 5522 5523 -5524 -584 -5525 0 5522 5523 -5524 -584 5526 0 5522 5523 -5524 -584 -5527 0 c 2+1 --> break c (-b^{2, 292}_2 ∧ b^{2, 292}_1 ∧ -b^{2, 292}_0 ∧ p_584) -> break c in CNF: c b^{2, 292}_2 ∨ -b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ -p_584 ∨ break c in DIMACS: 5522 -5523 5524 -584 1162 0 c 2-1 --> 1 c (-b^{2, 292}_2 ∧ b^{2, 292}_1 ∧ -b^{2, 292}_0 ∧ -p_584) -> (-b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ b^{2, 293}_0) c in CNF: c b^{2, 292}_2 ∨ -b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ p_584 ∨ -b^{2, 293}_2 c b^{2, 292}_2 ∨ -b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ p_584 ∨ -b^{2, 293}_1 c b^{2, 292}_2 ∨ -b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ p_584 ∨ b^{2, 293}_0 c in DIMACS: 5522 -5523 5524 584 -5525 0 5522 -5523 5524 584 -5526 0 5522 -5523 5524 584 5527 0 c 1-1 --> 0 c (-b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ b^{2, 292}_0 ∧ -p_584) -> (-b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ -b^{2, 293}_0) c in CNF: c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ p_584 ∨ -b^{2, 293}_2 c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ p_584 ∨ -b^{2, 293}_1 c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ p_584 ∨ -b^{2, 293}_0 c in DIMACS: 5522 5523 -5524 584 -5525 0 5522 5523 -5524 584 -5526 0 5522 5523 -5524 584 -5527 0 c 0-1 --> -1 c (-b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ -b^{2, 292}_0 ∧ -p_584) -> ( b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ b^{2, 293}_0) c in CNF: c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ p_584 ∨ b^{2, 293}_2 c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ p_584 ∨ -b^{2, 293}_1 c b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ p_584 ∨ b^{2, 293}_0 c in DIMACS: 5522 5523 5524 584 5525 0 5522 5523 5524 584 -5526 0 5522 5523 5524 584 5527 0 c -1-1 --> -2 c ( b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ b^{2, 292}_0 ∧ -p_584) -> ( b^{2, 293}_2 ∧ b^{2, 293}_1 ∧ -b^{2, 293}_0) c in CNF: c -b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ p_584 ∨ b^{2, 293}_2 c -b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ p_584 ∨ b^{2, 293}_1 c -b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ p_584 ∨ -b^{2, 293}_0 c in DIMACS: -5522 5523 -5524 584 5525 0 -5522 5523 -5524 584 5526 0 -5522 5523 -5524 584 -5527 0 c -2-1 --> break c ( b^{2, 292}_2 ∧ b^{2, 292}_1 ∧ -b^{2, 292}_0 ∧ -p_584) -> break c in CNF: c -b^{2, 292}_2 ∨ -b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ p_584 ∨ break c in DIMACS: -5522 -5523 5524 584 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 292}_2 ∧ -b^{2, 292}_1 ∧ -b^{2, 292}_0 ∧ true) c in CNF: c -b^{2, 292}_2 ∨ b^{2, 292}_1 ∨ b^{2, 292}_0 ∨ false c in DIMACS: -5522 5523 5524 0 c 3 does not represent an automaton state. c -(-b^{2, 292}_2 ∧ b^{2, 292}_1 ∧ b^{2, 292}_0 ∧ true) c in CNF: c b^{2, 292}_2 ∨ -b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ false c in DIMACS: 5522 -5523 -5524 0 c -3 does not represent an automaton state. c -( b^{2, 292}_2 ∧ b^{2, 292}_1 ∧ b^{2, 292}_0 ∧ true) c in CNF: c -b^{2, 292}_2 ∨ -b^{2, 292}_1 ∨ -b^{2, 292}_0 ∨ false c in DIMACS: -5522 -5523 -5524 0 c i = 293 c -2+1 --> -1 c ( b^{2, 293}_2 ∧ b^{2, 293}_1 ∧ -b^{2, 293}_0 ∧ p_586) -> ( b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ b^{2, 294}_0) c in CNF: c -b^{2, 293}_2 ∨ -b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ -p_586 ∨ b^{2, 294}_2 c -b^{2, 293}_2 ∨ -b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ -p_586 ∨ -b^{2, 294}_1 c -b^{2, 293}_2 ∨ -b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ -p_586 ∨ b^{2, 294}_0 c in DIMACS: -5525 -5526 5527 -586 5528 0 -5525 -5526 5527 -586 -5529 0 -5525 -5526 5527 -586 5530 0 c -1+1 --> 0 c ( b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ b^{2, 293}_0 ∧ p_586) -> (-b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ -b^{2, 294}_0) c in CNF: c -b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ -p_586 ∨ -b^{2, 294}_2 c -b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ -p_586 ∨ -b^{2, 294}_1 c -b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ -p_586 ∨ -b^{2, 294}_0 c in DIMACS: -5525 5526 -5527 -586 -5528 0 -5525 5526 -5527 -586 -5529 0 -5525 5526 -5527 -586 -5530 0 c 0+1 --> 1 c (-b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ -b^{2, 293}_0 ∧ p_586) -> (-b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ b^{2, 294}_0) c in CNF: c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ -p_586 ∨ -b^{2, 294}_2 c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ -p_586 ∨ -b^{2, 294}_1 c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ -p_586 ∨ b^{2, 294}_0 c in DIMACS: 5525 5526 5527 -586 -5528 0 5525 5526 5527 -586 -5529 0 5525 5526 5527 -586 5530 0 c 1+1 --> 2 c (-b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ b^{2, 293}_0 ∧ p_586) -> (-b^{2, 294}_2 ∧ b^{2, 294}_1 ∧ -b^{2, 294}_0) c in CNF: c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ -p_586 ∨ -b^{2, 294}_2 c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ -p_586 ∨ b^{2, 294}_1 c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ -p_586 ∨ -b^{2, 294}_0 c in DIMACS: 5525 5526 -5527 -586 -5528 0 5525 5526 -5527 -586 5529 0 5525 5526 -5527 -586 -5530 0 c 2+1 --> break c (-b^{2, 293}_2 ∧ b^{2, 293}_1 ∧ -b^{2, 293}_0 ∧ p_586) -> break c in CNF: c b^{2, 293}_2 ∨ -b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ -p_586 ∨ break c in DIMACS: 5525 -5526 5527 -586 1162 0 c 2-1 --> 1 c (-b^{2, 293}_2 ∧ b^{2, 293}_1 ∧ -b^{2, 293}_0 ∧ -p_586) -> (-b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ b^{2, 294}_0) c in CNF: c b^{2, 293}_2 ∨ -b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ p_586 ∨ -b^{2, 294}_2 c b^{2, 293}_2 ∨ -b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ p_586 ∨ -b^{2, 294}_1 c b^{2, 293}_2 ∨ -b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ p_586 ∨ b^{2, 294}_0 c in DIMACS: 5525 -5526 5527 586 -5528 0 5525 -5526 5527 586 -5529 0 5525 -5526 5527 586 5530 0 c 1-1 --> 0 c (-b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ b^{2, 293}_0 ∧ -p_586) -> (-b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ -b^{2, 294}_0) c in CNF: c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ p_586 ∨ -b^{2, 294}_2 c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ p_586 ∨ -b^{2, 294}_1 c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ p_586 ∨ -b^{2, 294}_0 c in DIMACS: 5525 5526 -5527 586 -5528 0 5525 5526 -5527 586 -5529 0 5525 5526 -5527 586 -5530 0 c 0-1 --> -1 c (-b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ -b^{2, 293}_0 ∧ -p_586) -> ( b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ b^{2, 294}_0) c in CNF: c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ p_586 ∨ b^{2, 294}_2 c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ p_586 ∨ -b^{2, 294}_1 c b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ p_586 ∨ b^{2, 294}_0 c in DIMACS: 5525 5526 5527 586 5528 0 5525 5526 5527 586 -5529 0 5525 5526 5527 586 5530 0 c -1-1 --> -2 c ( b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ b^{2, 293}_0 ∧ -p_586) -> ( b^{2, 294}_2 ∧ b^{2, 294}_1 ∧ -b^{2, 294}_0) c in CNF: c -b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ p_586 ∨ b^{2, 294}_2 c -b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ p_586 ∨ b^{2, 294}_1 c -b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ p_586 ∨ -b^{2, 294}_0 c in DIMACS: -5525 5526 -5527 586 5528 0 -5525 5526 -5527 586 5529 0 -5525 5526 -5527 586 -5530 0 c -2-1 --> break c ( b^{2, 293}_2 ∧ b^{2, 293}_1 ∧ -b^{2, 293}_0 ∧ -p_586) -> break c in CNF: c -b^{2, 293}_2 ∨ -b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ p_586 ∨ break c in DIMACS: -5525 -5526 5527 586 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 293}_2 ∧ -b^{2, 293}_1 ∧ -b^{2, 293}_0 ∧ true) c in CNF: c -b^{2, 293}_2 ∨ b^{2, 293}_1 ∨ b^{2, 293}_0 ∨ false c in DIMACS: -5525 5526 5527 0 c 3 does not represent an automaton state. c -(-b^{2, 293}_2 ∧ b^{2, 293}_1 ∧ b^{2, 293}_0 ∧ true) c in CNF: c b^{2, 293}_2 ∨ -b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ false c in DIMACS: 5525 -5526 -5527 0 c -3 does not represent an automaton state. c -( b^{2, 293}_2 ∧ b^{2, 293}_1 ∧ b^{2, 293}_0 ∧ true) c in CNF: c -b^{2, 293}_2 ∨ -b^{2, 293}_1 ∨ -b^{2, 293}_0 ∨ false c in DIMACS: -5525 -5526 -5527 0 c i = 294 c -2+1 --> -1 c ( b^{2, 294}_2 ∧ b^{2, 294}_1 ∧ -b^{2, 294}_0 ∧ p_588) -> ( b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ b^{2, 295}_0) c in CNF: c -b^{2, 294}_2 ∨ -b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ -p_588 ∨ b^{2, 295}_2 c -b^{2, 294}_2 ∨ -b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ -p_588 ∨ -b^{2, 295}_1 c -b^{2, 294}_2 ∨ -b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ -p_588 ∨ b^{2, 295}_0 c in DIMACS: -5528 -5529 5530 -588 5531 0 -5528 -5529 5530 -588 -5532 0 -5528 -5529 5530 -588 5533 0 c -1+1 --> 0 c ( b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ b^{2, 294}_0 ∧ p_588) -> (-b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ -b^{2, 295}_0) c in CNF: c -b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ -p_588 ∨ -b^{2, 295}_2 c -b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ -p_588 ∨ -b^{2, 295}_1 c -b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ -p_588 ∨ -b^{2, 295}_0 c in DIMACS: -5528 5529 -5530 -588 -5531 0 -5528 5529 -5530 -588 -5532 0 -5528 5529 -5530 -588 -5533 0 c 0+1 --> 1 c (-b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ -b^{2, 294}_0 ∧ p_588) -> (-b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ b^{2, 295}_0) c in CNF: c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ -p_588 ∨ -b^{2, 295}_2 c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ -p_588 ∨ -b^{2, 295}_1 c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ -p_588 ∨ b^{2, 295}_0 c in DIMACS: 5528 5529 5530 -588 -5531 0 5528 5529 5530 -588 -5532 0 5528 5529 5530 -588 5533 0 c 1+1 --> 2 c (-b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ b^{2, 294}_0 ∧ p_588) -> (-b^{2, 295}_2 ∧ b^{2, 295}_1 ∧ -b^{2, 295}_0) c in CNF: c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ -p_588 ∨ -b^{2, 295}_2 c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ -p_588 ∨ b^{2, 295}_1 c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ -p_588 ∨ -b^{2, 295}_0 c in DIMACS: 5528 5529 -5530 -588 -5531 0 5528 5529 -5530 -588 5532 0 5528 5529 -5530 -588 -5533 0 c 2+1 --> break c (-b^{2, 294}_2 ∧ b^{2, 294}_1 ∧ -b^{2, 294}_0 ∧ p_588) -> break c in CNF: c b^{2, 294}_2 ∨ -b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ -p_588 ∨ break c in DIMACS: 5528 -5529 5530 -588 1162 0 c 2-1 --> 1 c (-b^{2, 294}_2 ∧ b^{2, 294}_1 ∧ -b^{2, 294}_0 ∧ -p_588) -> (-b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ b^{2, 295}_0) c in CNF: c b^{2, 294}_2 ∨ -b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ p_588 ∨ -b^{2, 295}_2 c b^{2, 294}_2 ∨ -b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ p_588 ∨ -b^{2, 295}_1 c b^{2, 294}_2 ∨ -b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ p_588 ∨ b^{2, 295}_0 c in DIMACS: 5528 -5529 5530 588 -5531 0 5528 -5529 5530 588 -5532 0 5528 -5529 5530 588 5533 0 c 1-1 --> 0 c (-b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ b^{2, 294}_0 ∧ -p_588) -> (-b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ -b^{2, 295}_0) c in CNF: c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ p_588 ∨ -b^{2, 295}_2 c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ p_588 ∨ -b^{2, 295}_1 c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ p_588 ∨ -b^{2, 295}_0 c in DIMACS: 5528 5529 -5530 588 -5531 0 5528 5529 -5530 588 -5532 0 5528 5529 -5530 588 -5533 0 c 0-1 --> -1 c (-b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ -b^{2, 294}_0 ∧ -p_588) -> ( b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ b^{2, 295}_0) c in CNF: c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ p_588 ∨ b^{2, 295}_2 c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ p_588 ∨ -b^{2, 295}_1 c b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ p_588 ∨ b^{2, 295}_0 c in DIMACS: 5528 5529 5530 588 5531 0 5528 5529 5530 588 -5532 0 5528 5529 5530 588 5533 0 c -1-1 --> -2 c ( b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ b^{2, 294}_0 ∧ -p_588) -> ( b^{2, 295}_2 ∧ b^{2, 295}_1 ∧ -b^{2, 295}_0) c in CNF: c -b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ p_588 ∨ b^{2, 295}_2 c -b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ p_588 ∨ b^{2, 295}_1 c -b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ p_588 ∨ -b^{2, 295}_0 c in DIMACS: -5528 5529 -5530 588 5531 0 -5528 5529 -5530 588 5532 0 -5528 5529 -5530 588 -5533 0 c -2-1 --> break c ( b^{2, 294}_2 ∧ b^{2, 294}_1 ∧ -b^{2, 294}_0 ∧ -p_588) -> break c in CNF: c -b^{2, 294}_2 ∨ -b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ p_588 ∨ break c in DIMACS: -5528 -5529 5530 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 294}_2 ∧ -b^{2, 294}_1 ∧ -b^{2, 294}_0 ∧ true) c in CNF: c -b^{2, 294}_2 ∨ b^{2, 294}_1 ∨ b^{2, 294}_0 ∨ false c in DIMACS: -5528 5529 5530 0 c 3 does not represent an automaton state. c -(-b^{2, 294}_2 ∧ b^{2, 294}_1 ∧ b^{2, 294}_0 ∧ true) c in CNF: c b^{2, 294}_2 ∨ -b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ false c in DIMACS: 5528 -5529 -5530 0 c -3 does not represent an automaton state. c -( b^{2, 294}_2 ∧ b^{2, 294}_1 ∧ b^{2, 294}_0 ∧ true) c in CNF: c -b^{2, 294}_2 ∨ -b^{2, 294}_1 ∨ -b^{2, 294}_0 ∨ false c in DIMACS: -5528 -5529 -5530 0 c i = 295 c -2+1 --> -1 c ( b^{2, 295}_2 ∧ b^{2, 295}_1 ∧ -b^{2, 295}_0 ∧ p_590) -> ( b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ b^{2, 296}_0) c in CNF: c -b^{2, 295}_2 ∨ -b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ -p_590 ∨ b^{2, 296}_2 c -b^{2, 295}_2 ∨ -b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ -p_590 ∨ -b^{2, 296}_1 c -b^{2, 295}_2 ∨ -b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ -p_590 ∨ b^{2, 296}_0 c in DIMACS: -5531 -5532 5533 -590 5534 0 -5531 -5532 5533 -590 -5535 0 -5531 -5532 5533 -590 5536 0 c -1+1 --> 0 c ( b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ b^{2, 295}_0 ∧ p_590) -> (-b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ -b^{2, 296}_0) c in CNF: c -b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ -p_590 ∨ -b^{2, 296}_2 c -b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ -p_590 ∨ -b^{2, 296}_1 c -b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ -p_590 ∨ -b^{2, 296}_0 c in DIMACS: -5531 5532 -5533 -590 -5534 0 -5531 5532 -5533 -590 -5535 0 -5531 5532 -5533 -590 -5536 0 c 0+1 --> 1 c (-b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ -b^{2, 295}_0 ∧ p_590) -> (-b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ b^{2, 296}_0) c in CNF: c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ -p_590 ∨ -b^{2, 296}_2 c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ -p_590 ∨ -b^{2, 296}_1 c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ -p_590 ∨ b^{2, 296}_0 c in DIMACS: 5531 5532 5533 -590 -5534 0 5531 5532 5533 -590 -5535 0 5531 5532 5533 -590 5536 0 c 1+1 --> 2 c (-b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ b^{2, 295}_0 ∧ p_590) -> (-b^{2, 296}_2 ∧ b^{2, 296}_1 ∧ -b^{2, 296}_0) c in CNF: c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ -p_590 ∨ -b^{2, 296}_2 c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ -p_590 ∨ b^{2, 296}_1 c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ -p_590 ∨ -b^{2, 296}_0 c in DIMACS: 5531 5532 -5533 -590 -5534 0 5531 5532 -5533 -590 5535 0 5531 5532 -5533 -590 -5536 0 c 2+1 --> break c (-b^{2, 295}_2 ∧ b^{2, 295}_1 ∧ -b^{2, 295}_0 ∧ p_590) -> break c in CNF: c b^{2, 295}_2 ∨ -b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ -p_590 ∨ break c in DIMACS: 5531 -5532 5533 -590 1162 0 c 2-1 --> 1 c (-b^{2, 295}_2 ∧ b^{2, 295}_1 ∧ -b^{2, 295}_0 ∧ -p_590) -> (-b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ b^{2, 296}_0) c in CNF: c b^{2, 295}_2 ∨ -b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ p_590 ∨ -b^{2, 296}_2 c b^{2, 295}_2 ∨ -b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ p_590 ∨ -b^{2, 296}_1 c b^{2, 295}_2 ∨ -b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ p_590 ∨ b^{2, 296}_0 c in DIMACS: 5531 -5532 5533 590 -5534 0 5531 -5532 5533 590 -5535 0 5531 -5532 5533 590 5536 0 c 1-1 --> 0 c (-b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ b^{2, 295}_0 ∧ -p_590) -> (-b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ -b^{2, 296}_0) c in CNF: c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ p_590 ∨ -b^{2, 296}_2 c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ p_590 ∨ -b^{2, 296}_1 c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ p_590 ∨ -b^{2, 296}_0 c in DIMACS: 5531 5532 -5533 590 -5534 0 5531 5532 -5533 590 -5535 0 5531 5532 -5533 590 -5536 0 c 0-1 --> -1 c (-b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ -b^{2, 295}_0 ∧ -p_590) -> ( b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ b^{2, 296}_0) c in CNF: c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ p_590 ∨ b^{2, 296}_2 c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ p_590 ∨ -b^{2, 296}_1 c b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ p_590 ∨ b^{2, 296}_0 c in DIMACS: 5531 5532 5533 590 5534 0 5531 5532 5533 590 -5535 0 5531 5532 5533 590 5536 0 c -1-1 --> -2 c ( b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ b^{2, 295}_0 ∧ -p_590) -> ( b^{2, 296}_2 ∧ b^{2, 296}_1 ∧ -b^{2, 296}_0) c in CNF: c -b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ p_590 ∨ b^{2, 296}_2 c -b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ p_590 ∨ b^{2, 296}_1 c -b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ p_590 ∨ -b^{2, 296}_0 c in DIMACS: -5531 5532 -5533 590 5534 0 -5531 5532 -5533 590 5535 0 -5531 5532 -5533 590 -5536 0 c -2-1 --> break c ( b^{2, 295}_2 ∧ b^{2, 295}_1 ∧ -b^{2, 295}_0 ∧ -p_590) -> break c in CNF: c -b^{2, 295}_2 ∨ -b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ p_590 ∨ break c in DIMACS: -5531 -5532 5533 590 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 295}_2 ∧ -b^{2, 295}_1 ∧ -b^{2, 295}_0 ∧ true) c in CNF: c -b^{2, 295}_2 ∨ b^{2, 295}_1 ∨ b^{2, 295}_0 ∨ false c in DIMACS: -5531 5532 5533 0 c 3 does not represent an automaton state. c -(-b^{2, 295}_2 ∧ b^{2, 295}_1 ∧ b^{2, 295}_0 ∧ true) c in CNF: c b^{2, 295}_2 ∨ -b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ false c in DIMACS: 5531 -5532 -5533 0 c -3 does not represent an automaton state. c -( b^{2, 295}_2 ∧ b^{2, 295}_1 ∧ b^{2, 295}_0 ∧ true) c in CNF: c -b^{2, 295}_2 ∨ -b^{2, 295}_1 ∨ -b^{2, 295}_0 ∨ false c in DIMACS: -5531 -5532 -5533 0 c i = 296 c -2+1 --> -1 c ( b^{2, 296}_2 ∧ b^{2, 296}_1 ∧ -b^{2, 296}_0 ∧ p_592) -> ( b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ b^{2, 297}_0) c in CNF: c -b^{2, 296}_2 ∨ -b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ -p_592 ∨ b^{2, 297}_2 c -b^{2, 296}_2 ∨ -b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ -p_592 ∨ -b^{2, 297}_1 c -b^{2, 296}_2 ∨ -b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ -p_592 ∨ b^{2, 297}_0 c in DIMACS: -5534 -5535 5536 -592 5537 0 -5534 -5535 5536 -592 -5538 0 -5534 -5535 5536 -592 5539 0 c -1+1 --> 0 c ( b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ b^{2, 296}_0 ∧ p_592) -> (-b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ -b^{2, 297}_0) c in CNF: c -b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ -p_592 ∨ -b^{2, 297}_2 c -b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ -p_592 ∨ -b^{2, 297}_1 c -b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ -p_592 ∨ -b^{2, 297}_0 c in DIMACS: -5534 5535 -5536 -592 -5537 0 -5534 5535 -5536 -592 -5538 0 -5534 5535 -5536 -592 -5539 0 c 0+1 --> 1 c (-b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ -b^{2, 296}_0 ∧ p_592) -> (-b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ b^{2, 297}_0) c in CNF: c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ -p_592 ∨ -b^{2, 297}_2 c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ -p_592 ∨ -b^{2, 297}_1 c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ -p_592 ∨ b^{2, 297}_0 c in DIMACS: 5534 5535 5536 -592 -5537 0 5534 5535 5536 -592 -5538 0 5534 5535 5536 -592 5539 0 c 1+1 --> 2 c (-b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ b^{2, 296}_0 ∧ p_592) -> (-b^{2, 297}_2 ∧ b^{2, 297}_1 ∧ -b^{2, 297}_0) c in CNF: c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ -p_592 ∨ -b^{2, 297}_2 c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ -p_592 ∨ b^{2, 297}_1 c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ -p_592 ∨ -b^{2, 297}_0 c in DIMACS: 5534 5535 -5536 -592 -5537 0 5534 5535 -5536 -592 5538 0 5534 5535 -5536 -592 -5539 0 c 2+1 --> break c (-b^{2, 296}_2 ∧ b^{2, 296}_1 ∧ -b^{2, 296}_0 ∧ p_592) -> break c in CNF: c b^{2, 296}_2 ∨ -b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ -p_592 ∨ break c in DIMACS: 5534 -5535 5536 -592 1162 0 c 2-1 --> 1 c (-b^{2, 296}_2 ∧ b^{2, 296}_1 ∧ -b^{2, 296}_0 ∧ -p_592) -> (-b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ b^{2, 297}_0) c in CNF: c b^{2, 296}_2 ∨ -b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ p_592 ∨ -b^{2, 297}_2 c b^{2, 296}_2 ∨ -b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ p_592 ∨ -b^{2, 297}_1 c b^{2, 296}_2 ∨ -b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ p_592 ∨ b^{2, 297}_0 c in DIMACS: 5534 -5535 5536 592 -5537 0 5534 -5535 5536 592 -5538 0 5534 -5535 5536 592 5539 0 c 1-1 --> 0 c (-b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ b^{2, 296}_0 ∧ -p_592) -> (-b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ -b^{2, 297}_0) c in CNF: c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ p_592 ∨ -b^{2, 297}_2 c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ p_592 ∨ -b^{2, 297}_1 c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ p_592 ∨ -b^{2, 297}_0 c in DIMACS: 5534 5535 -5536 592 -5537 0 5534 5535 -5536 592 -5538 0 5534 5535 -5536 592 -5539 0 c 0-1 --> -1 c (-b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ -b^{2, 296}_0 ∧ -p_592) -> ( b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ b^{2, 297}_0) c in CNF: c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ p_592 ∨ b^{2, 297}_2 c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ p_592 ∨ -b^{2, 297}_1 c b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ p_592 ∨ b^{2, 297}_0 c in DIMACS: 5534 5535 5536 592 5537 0 5534 5535 5536 592 -5538 0 5534 5535 5536 592 5539 0 c -1-1 --> -2 c ( b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ b^{2, 296}_0 ∧ -p_592) -> ( b^{2, 297}_2 ∧ b^{2, 297}_1 ∧ -b^{2, 297}_0) c in CNF: c -b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ p_592 ∨ b^{2, 297}_2 c -b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ p_592 ∨ b^{2, 297}_1 c -b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ p_592 ∨ -b^{2, 297}_0 c in DIMACS: -5534 5535 -5536 592 5537 0 -5534 5535 -5536 592 5538 0 -5534 5535 -5536 592 -5539 0 c -2-1 --> break c ( b^{2, 296}_2 ∧ b^{2, 296}_1 ∧ -b^{2, 296}_0 ∧ -p_592) -> break c in CNF: c -b^{2, 296}_2 ∨ -b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ p_592 ∨ break c in DIMACS: -5534 -5535 5536 592 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 296}_2 ∧ -b^{2, 296}_1 ∧ -b^{2, 296}_0 ∧ true) c in CNF: c -b^{2, 296}_2 ∨ b^{2, 296}_1 ∨ b^{2, 296}_0 ∨ false c in DIMACS: -5534 5535 5536 0 c 3 does not represent an automaton state. c -(-b^{2, 296}_2 ∧ b^{2, 296}_1 ∧ b^{2, 296}_0 ∧ true) c in CNF: c b^{2, 296}_2 ∨ -b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ false c in DIMACS: 5534 -5535 -5536 0 c -3 does not represent an automaton state. c -( b^{2, 296}_2 ∧ b^{2, 296}_1 ∧ b^{2, 296}_0 ∧ true) c in CNF: c -b^{2, 296}_2 ∨ -b^{2, 296}_1 ∨ -b^{2, 296}_0 ∨ false c in DIMACS: -5534 -5535 -5536 0 c i = 297 c -2+1 --> -1 c ( b^{2, 297}_2 ∧ b^{2, 297}_1 ∧ -b^{2, 297}_0 ∧ p_594) -> ( b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ b^{2, 298}_0) c in CNF: c -b^{2, 297}_2 ∨ -b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ -p_594 ∨ b^{2, 298}_2 c -b^{2, 297}_2 ∨ -b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ -p_594 ∨ -b^{2, 298}_1 c -b^{2, 297}_2 ∨ -b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ -p_594 ∨ b^{2, 298}_0 c in DIMACS: -5537 -5538 5539 -594 5540 0 -5537 -5538 5539 -594 -5541 0 -5537 -5538 5539 -594 5542 0 c -1+1 --> 0 c ( b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ b^{2, 297}_0 ∧ p_594) -> (-b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ -b^{2, 298}_0) c in CNF: c -b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ -p_594 ∨ -b^{2, 298}_2 c -b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ -p_594 ∨ -b^{2, 298}_1 c -b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ -p_594 ∨ -b^{2, 298}_0 c in DIMACS: -5537 5538 -5539 -594 -5540 0 -5537 5538 -5539 -594 -5541 0 -5537 5538 -5539 -594 -5542 0 c 0+1 --> 1 c (-b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ -b^{2, 297}_0 ∧ p_594) -> (-b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ b^{2, 298}_0) c in CNF: c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ -p_594 ∨ -b^{2, 298}_2 c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ -p_594 ∨ -b^{2, 298}_1 c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ -p_594 ∨ b^{2, 298}_0 c in DIMACS: 5537 5538 5539 -594 -5540 0 5537 5538 5539 -594 -5541 0 5537 5538 5539 -594 5542 0 c 1+1 --> 2 c (-b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ b^{2, 297}_0 ∧ p_594) -> (-b^{2, 298}_2 ∧ b^{2, 298}_1 ∧ -b^{2, 298}_0) c in CNF: c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ -p_594 ∨ -b^{2, 298}_2 c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ -p_594 ∨ b^{2, 298}_1 c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ -p_594 ∨ -b^{2, 298}_0 c in DIMACS: 5537 5538 -5539 -594 -5540 0 5537 5538 -5539 -594 5541 0 5537 5538 -5539 -594 -5542 0 c 2+1 --> break c (-b^{2, 297}_2 ∧ b^{2, 297}_1 ∧ -b^{2, 297}_0 ∧ p_594) -> break c in CNF: c b^{2, 297}_2 ∨ -b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ -p_594 ∨ break c in DIMACS: 5537 -5538 5539 -594 1162 0 c 2-1 --> 1 c (-b^{2, 297}_2 ∧ b^{2, 297}_1 ∧ -b^{2, 297}_0 ∧ -p_594) -> (-b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ b^{2, 298}_0) c in CNF: c b^{2, 297}_2 ∨ -b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ p_594 ∨ -b^{2, 298}_2 c b^{2, 297}_2 ∨ -b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ p_594 ∨ -b^{2, 298}_1 c b^{2, 297}_2 ∨ -b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ p_594 ∨ b^{2, 298}_0 c in DIMACS: 5537 -5538 5539 594 -5540 0 5537 -5538 5539 594 -5541 0 5537 -5538 5539 594 5542 0 c 1-1 --> 0 c (-b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ b^{2, 297}_0 ∧ -p_594) -> (-b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ -b^{2, 298}_0) c in CNF: c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ p_594 ∨ -b^{2, 298}_2 c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ p_594 ∨ -b^{2, 298}_1 c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ p_594 ∨ -b^{2, 298}_0 c in DIMACS: 5537 5538 -5539 594 -5540 0 5537 5538 -5539 594 -5541 0 5537 5538 -5539 594 -5542 0 c 0-1 --> -1 c (-b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ -b^{2, 297}_0 ∧ -p_594) -> ( b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ b^{2, 298}_0) c in CNF: c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ p_594 ∨ b^{2, 298}_2 c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ p_594 ∨ -b^{2, 298}_1 c b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ p_594 ∨ b^{2, 298}_0 c in DIMACS: 5537 5538 5539 594 5540 0 5537 5538 5539 594 -5541 0 5537 5538 5539 594 5542 0 c -1-1 --> -2 c ( b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ b^{2, 297}_0 ∧ -p_594) -> ( b^{2, 298}_2 ∧ b^{2, 298}_1 ∧ -b^{2, 298}_0) c in CNF: c -b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ p_594 ∨ b^{2, 298}_2 c -b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ p_594 ∨ b^{2, 298}_1 c -b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ p_594 ∨ -b^{2, 298}_0 c in DIMACS: -5537 5538 -5539 594 5540 0 -5537 5538 -5539 594 5541 0 -5537 5538 -5539 594 -5542 0 c -2-1 --> break c ( b^{2, 297}_2 ∧ b^{2, 297}_1 ∧ -b^{2, 297}_0 ∧ -p_594) -> break c in CNF: c -b^{2, 297}_2 ∨ -b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ p_594 ∨ break c in DIMACS: -5537 -5538 5539 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 297}_2 ∧ -b^{2, 297}_1 ∧ -b^{2, 297}_0 ∧ true) c in CNF: c -b^{2, 297}_2 ∨ b^{2, 297}_1 ∨ b^{2, 297}_0 ∨ false c in DIMACS: -5537 5538 5539 0 c 3 does not represent an automaton state. c -(-b^{2, 297}_2 ∧ b^{2, 297}_1 ∧ b^{2, 297}_0 ∧ true) c in CNF: c b^{2, 297}_2 ∨ -b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ false c in DIMACS: 5537 -5538 -5539 0 c -3 does not represent an automaton state. c -( b^{2, 297}_2 ∧ b^{2, 297}_1 ∧ b^{2, 297}_0 ∧ true) c in CNF: c -b^{2, 297}_2 ∨ -b^{2, 297}_1 ∨ -b^{2, 297}_0 ∨ false c in DIMACS: -5537 -5538 -5539 0 c i = 298 c -2+1 --> -1 c ( b^{2, 298}_2 ∧ b^{2, 298}_1 ∧ -b^{2, 298}_0 ∧ p_596) -> ( b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ b^{2, 299}_0) c in CNF: c -b^{2, 298}_2 ∨ -b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ -p_596 ∨ b^{2, 299}_2 c -b^{2, 298}_2 ∨ -b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ -p_596 ∨ -b^{2, 299}_1 c -b^{2, 298}_2 ∨ -b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ -p_596 ∨ b^{2, 299}_0 c in DIMACS: -5540 -5541 5542 -596 5543 0 -5540 -5541 5542 -596 -5544 0 -5540 -5541 5542 -596 5545 0 c -1+1 --> 0 c ( b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ b^{2, 298}_0 ∧ p_596) -> (-b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ -b^{2, 299}_0) c in CNF: c -b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ -p_596 ∨ -b^{2, 299}_2 c -b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ -p_596 ∨ -b^{2, 299}_1 c -b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ -p_596 ∨ -b^{2, 299}_0 c in DIMACS: -5540 5541 -5542 -596 -5543 0 -5540 5541 -5542 -596 -5544 0 -5540 5541 -5542 -596 -5545 0 c 0+1 --> 1 c (-b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ -b^{2, 298}_0 ∧ p_596) -> (-b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ b^{2, 299}_0) c in CNF: c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ -p_596 ∨ -b^{2, 299}_2 c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ -p_596 ∨ -b^{2, 299}_1 c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ -p_596 ∨ b^{2, 299}_0 c in DIMACS: 5540 5541 5542 -596 -5543 0 5540 5541 5542 -596 -5544 0 5540 5541 5542 -596 5545 0 c 1+1 --> 2 c (-b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ b^{2, 298}_0 ∧ p_596) -> (-b^{2, 299}_2 ∧ b^{2, 299}_1 ∧ -b^{2, 299}_0) c in CNF: c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ -p_596 ∨ -b^{2, 299}_2 c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ -p_596 ∨ b^{2, 299}_1 c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ -p_596 ∨ -b^{2, 299}_0 c in DIMACS: 5540 5541 -5542 -596 -5543 0 5540 5541 -5542 -596 5544 0 5540 5541 -5542 -596 -5545 0 c 2+1 --> break c (-b^{2, 298}_2 ∧ b^{2, 298}_1 ∧ -b^{2, 298}_0 ∧ p_596) -> break c in CNF: c b^{2, 298}_2 ∨ -b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ -p_596 ∨ break c in DIMACS: 5540 -5541 5542 -596 1162 0 c 2-1 --> 1 c (-b^{2, 298}_2 ∧ b^{2, 298}_1 ∧ -b^{2, 298}_0 ∧ -p_596) -> (-b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ b^{2, 299}_0) c in CNF: c b^{2, 298}_2 ∨ -b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ p_596 ∨ -b^{2, 299}_2 c b^{2, 298}_2 ∨ -b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ p_596 ∨ -b^{2, 299}_1 c b^{2, 298}_2 ∨ -b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ p_596 ∨ b^{2, 299}_0 c in DIMACS: 5540 -5541 5542 596 -5543 0 5540 -5541 5542 596 -5544 0 5540 -5541 5542 596 5545 0 c 1-1 --> 0 c (-b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ b^{2, 298}_0 ∧ -p_596) -> (-b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ -b^{2, 299}_0) c in CNF: c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ p_596 ∨ -b^{2, 299}_2 c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ p_596 ∨ -b^{2, 299}_1 c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ p_596 ∨ -b^{2, 299}_0 c in DIMACS: 5540 5541 -5542 596 -5543 0 5540 5541 -5542 596 -5544 0 5540 5541 -5542 596 -5545 0 c 0-1 --> -1 c (-b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ -b^{2, 298}_0 ∧ -p_596) -> ( b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ b^{2, 299}_0) c in CNF: c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ p_596 ∨ b^{2, 299}_2 c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ p_596 ∨ -b^{2, 299}_1 c b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ p_596 ∨ b^{2, 299}_0 c in DIMACS: 5540 5541 5542 596 5543 0 5540 5541 5542 596 -5544 0 5540 5541 5542 596 5545 0 c -1-1 --> -2 c ( b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ b^{2, 298}_0 ∧ -p_596) -> ( b^{2, 299}_2 ∧ b^{2, 299}_1 ∧ -b^{2, 299}_0) c in CNF: c -b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ p_596 ∨ b^{2, 299}_2 c -b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ p_596 ∨ b^{2, 299}_1 c -b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ p_596 ∨ -b^{2, 299}_0 c in DIMACS: -5540 5541 -5542 596 5543 0 -5540 5541 -5542 596 5544 0 -5540 5541 -5542 596 -5545 0 c -2-1 --> break c ( b^{2, 298}_2 ∧ b^{2, 298}_1 ∧ -b^{2, 298}_0 ∧ -p_596) -> break c in CNF: c -b^{2, 298}_2 ∨ -b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ p_596 ∨ break c in DIMACS: -5540 -5541 5542 596 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 298}_2 ∧ -b^{2, 298}_1 ∧ -b^{2, 298}_0 ∧ true) c in CNF: c -b^{2, 298}_2 ∨ b^{2, 298}_1 ∨ b^{2, 298}_0 ∨ false c in DIMACS: -5540 5541 5542 0 c 3 does not represent an automaton state. c -(-b^{2, 298}_2 ∧ b^{2, 298}_1 ∧ b^{2, 298}_0 ∧ true) c in CNF: c b^{2, 298}_2 ∨ -b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ false c in DIMACS: 5540 -5541 -5542 0 c -3 does not represent an automaton state. c -( b^{2, 298}_2 ∧ b^{2, 298}_1 ∧ b^{2, 298}_0 ∧ true) c in CNF: c -b^{2, 298}_2 ∨ -b^{2, 298}_1 ∨ -b^{2, 298}_0 ∨ false c in DIMACS: -5540 -5541 -5542 0 c i = 299 c -2+1 --> -1 c ( b^{2, 299}_2 ∧ b^{2, 299}_1 ∧ -b^{2, 299}_0 ∧ p_598) -> ( b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ b^{2, 300}_0) c in CNF: c -b^{2, 299}_2 ∨ -b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ -p_598 ∨ b^{2, 300}_2 c -b^{2, 299}_2 ∨ -b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ -p_598 ∨ -b^{2, 300}_1 c -b^{2, 299}_2 ∨ -b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ -p_598 ∨ b^{2, 300}_0 c in DIMACS: -5543 -5544 5545 -598 5546 0 -5543 -5544 5545 -598 -5547 0 -5543 -5544 5545 -598 5548 0 c -1+1 --> 0 c ( b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ b^{2, 299}_0 ∧ p_598) -> (-b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ -b^{2, 300}_0) c in CNF: c -b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ -p_598 ∨ -b^{2, 300}_2 c -b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ -p_598 ∨ -b^{2, 300}_1 c -b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ -p_598 ∨ -b^{2, 300}_0 c in DIMACS: -5543 5544 -5545 -598 -5546 0 -5543 5544 -5545 -598 -5547 0 -5543 5544 -5545 -598 -5548 0 c 0+1 --> 1 c (-b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ -b^{2, 299}_0 ∧ p_598) -> (-b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ b^{2, 300}_0) c in CNF: c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ -p_598 ∨ -b^{2, 300}_2 c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ -p_598 ∨ -b^{2, 300}_1 c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ -p_598 ∨ b^{2, 300}_0 c in DIMACS: 5543 5544 5545 -598 -5546 0 5543 5544 5545 -598 -5547 0 5543 5544 5545 -598 5548 0 c 1+1 --> 2 c (-b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ b^{2, 299}_0 ∧ p_598) -> (-b^{2, 300}_2 ∧ b^{2, 300}_1 ∧ -b^{2, 300}_0) c in CNF: c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ -p_598 ∨ -b^{2, 300}_2 c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ -p_598 ∨ b^{2, 300}_1 c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ -p_598 ∨ -b^{2, 300}_0 c in DIMACS: 5543 5544 -5545 -598 -5546 0 5543 5544 -5545 -598 5547 0 5543 5544 -5545 -598 -5548 0 c 2+1 --> break c (-b^{2, 299}_2 ∧ b^{2, 299}_1 ∧ -b^{2, 299}_0 ∧ p_598) -> break c in CNF: c b^{2, 299}_2 ∨ -b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ -p_598 ∨ break c in DIMACS: 5543 -5544 5545 -598 1162 0 c 2-1 --> 1 c (-b^{2, 299}_2 ∧ b^{2, 299}_1 ∧ -b^{2, 299}_0 ∧ -p_598) -> (-b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ b^{2, 300}_0) c in CNF: c b^{2, 299}_2 ∨ -b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ p_598 ∨ -b^{2, 300}_2 c b^{2, 299}_2 ∨ -b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ p_598 ∨ -b^{2, 300}_1 c b^{2, 299}_2 ∨ -b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ p_598 ∨ b^{2, 300}_0 c in DIMACS: 5543 -5544 5545 598 -5546 0 5543 -5544 5545 598 -5547 0 5543 -5544 5545 598 5548 0 c 1-1 --> 0 c (-b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ b^{2, 299}_0 ∧ -p_598) -> (-b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ -b^{2, 300}_0) c in CNF: c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ p_598 ∨ -b^{2, 300}_2 c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ p_598 ∨ -b^{2, 300}_1 c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ p_598 ∨ -b^{2, 300}_0 c in DIMACS: 5543 5544 -5545 598 -5546 0 5543 5544 -5545 598 -5547 0 5543 5544 -5545 598 -5548 0 c 0-1 --> -1 c (-b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ -b^{2, 299}_0 ∧ -p_598) -> ( b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ b^{2, 300}_0) c in CNF: c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ p_598 ∨ b^{2, 300}_2 c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ p_598 ∨ -b^{2, 300}_1 c b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ p_598 ∨ b^{2, 300}_0 c in DIMACS: 5543 5544 5545 598 5546 0 5543 5544 5545 598 -5547 0 5543 5544 5545 598 5548 0 c -1-1 --> -2 c ( b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ b^{2, 299}_0 ∧ -p_598) -> ( b^{2, 300}_2 ∧ b^{2, 300}_1 ∧ -b^{2, 300}_0) c in CNF: c -b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ p_598 ∨ b^{2, 300}_2 c -b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ p_598 ∨ b^{2, 300}_1 c -b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ p_598 ∨ -b^{2, 300}_0 c in DIMACS: -5543 5544 -5545 598 5546 0 -5543 5544 -5545 598 5547 0 -5543 5544 -5545 598 -5548 0 c -2-1 --> break c ( b^{2, 299}_2 ∧ b^{2, 299}_1 ∧ -b^{2, 299}_0 ∧ -p_598) -> break c in CNF: c -b^{2, 299}_2 ∨ -b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ p_598 ∨ break c in DIMACS: -5543 -5544 5545 598 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 299}_2 ∧ -b^{2, 299}_1 ∧ -b^{2, 299}_0 ∧ true) c in CNF: c -b^{2, 299}_2 ∨ b^{2, 299}_1 ∨ b^{2, 299}_0 ∨ false c in DIMACS: -5543 5544 5545 0 c 3 does not represent an automaton state. c -(-b^{2, 299}_2 ∧ b^{2, 299}_1 ∧ b^{2, 299}_0 ∧ true) c in CNF: c b^{2, 299}_2 ∨ -b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ false c in DIMACS: 5543 -5544 -5545 0 c -3 does not represent an automaton state. c -( b^{2, 299}_2 ∧ b^{2, 299}_1 ∧ b^{2, 299}_0 ∧ true) c in CNF: c -b^{2, 299}_2 ∨ -b^{2, 299}_1 ∨ -b^{2, 299}_0 ∨ false c in DIMACS: -5543 -5544 -5545 0 c i = 300 c -2+1 --> -1 c ( b^{2, 300}_2 ∧ b^{2, 300}_1 ∧ -b^{2, 300}_0 ∧ p_600) -> ( b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ b^{2, 301}_0) c in CNF: c -b^{2, 300}_2 ∨ -b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ -p_600 ∨ b^{2, 301}_2 c -b^{2, 300}_2 ∨ -b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ -p_600 ∨ -b^{2, 301}_1 c -b^{2, 300}_2 ∨ -b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ -p_600 ∨ b^{2, 301}_0 c in DIMACS: -5546 -5547 5548 -600 5549 0 -5546 -5547 5548 -600 -5550 0 -5546 -5547 5548 -600 5551 0 c -1+1 --> 0 c ( b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ b^{2, 300}_0 ∧ p_600) -> (-b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ -b^{2, 301}_0) c in CNF: c -b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ -p_600 ∨ -b^{2, 301}_2 c -b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ -p_600 ∨ -b^{2, 301}_1 c -b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ -p_600 ∨ -b^{2, 301}_0 c in DIMACS: -5546 5547 -5548 -600 -5549 0 -5546 5547 -5548 -600 -5550 0 -5546 5547 -5548 -600 -5551 0 c 0+1 --> 1 c (-b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ -b^{2, 300}_0 ∧ p_600) -> (-b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ b^{2, 301}_0) c in CNF: c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ -p_600 ∨ -b^{2, 301}_2 c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ -p_600 ∨ -b^{2, 301}_1 c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ -p_600 ∨ b^{2, 301}_0 c in DIMACS: 5546 5547 5548 -600 -5549 0 5546 5547 5548 -600 -5550 0 5546 5547 5548 -600 5551 0 c 1+1 --> 2 c (-b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ b^{2, 300}_0 ∧ p_600) -> (-b^{2, 301}_2 ∧ b^{2, 301}_1 ∧ -b^{2, 301}_0) c in CNF: c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ -p_600 ∨ -b^{2, 301}_2 c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ -p_600 ∨ b^{2, 301}_1 c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ -p_600 ∨ -b^{2, 301}_0 c in DIMACS: 5546 5547 -5548 -600 -5549 0 5546 5547 -5548 -600 5550 0 5546 5547 -5548 -600 -5551 0 c 2+1 --> break c (-b^{2, 300}_2 ∧ b^{2, 300}_1 ∧ -b^{2, 300}_0 ∧ p_600) -> break c in CNF: c b^{2, 300}_2 ∨ -b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ -p_600 ∨ break c in DIMACS: 5546 -5547 5548 -600 1162 0 c 2-1 --> 1 c (-b^{2, 300}_2 ∧ b^{2, 300}_1 ∧ -b^{2, 300}_0 ∧ -p_600) -> (-b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ b^{2, 301}_0) c in CNF: c b^{2, 300}_2 ∨ -b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ p_600 ∨ -b^{2, 301}_2 c b^{2, 300}_2 ∨ -b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ p_600 ∨ -b^{2, 301}_1 c b^{2, 300}_2 ∨ -b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ p_600 ∨ b^{2, 301}_0 c in DIMACS: 5546 -5547 5548 600 -5549 0 5546 -5547 5548 600 -5550 0 5546 -5547 5548 600 5551 0 c 1-1 --> 0 c (-b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ b^{2, 300}_0 ∧ -p_600) -> (-b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ -b^{2, 301}_0) c in CNF: c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ p_600 ∨ -b^{2, 301}_2 c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ p_600 ∨ -b^{2, 301}_1 c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ p_600 ∨ -b^{2, 301}_0 c in DIMACS: 5546 5547 -5548 600 -5549 0 5546 5547 -5548 600 -5550 0 5546 5547 -5548 600 -5551 0 c 0-1 --> -1 c (-b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ -b^{2, 300}_0 ∧ -p_600) -> ( b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ b^{2, 301}_0) c in CNF: c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ p_600 ∨ b^{2, 301}_2 c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ p_600 ∨ -b^{2, 301}_1 c b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ p_600 ∨ b^{2, 301}_0 c in DIMACS: 5546 5547 5548 600 5549 0 5546 5547 5548 600 -5550 0 5546 5547 5548 600 5551 0 c -1-1 --> -2 c ( b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ b^{2, 300}_0 ∧ -p_600) -> ( b^{2, 301}_2 ∧ b^{2, 301}_1 ∧ -b^{2, 301}_0) c in CNF: c -b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ p_600 ∨ b^{2, 301}_2 c -b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ p_600 ∨ b^{2, 301}_1 c -b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ p_600 ∨ -b^{2, 301}_0 c in DIMACS: -5546 5547 -5548 600 5549 0 -5546 5547 -5548 600 5550 0 -5546 5547 -5548 600 -5551 0 c -2-1 --> break c ( b^{2, 300}_2 ∧ b^{2, 300}_1 ∧ -b^{2, 300}_0 ∧ -p_600) -> break c in CNF: c -b^{2, 300}_2 ∨ -b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ p_600 ∨ break c in DIMACS: -5546 -5547 5548 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 300}_2 ∧ -b^{2, 300}_1 ∧ -b^{2, 300}_0 ∧ true) c in CNF: c -b^{2, 300}_2 ∨ b^{2, 300}_1 ∨ b^{2, 300}_0 ∨ false c in DIMACS: -5546 5547 5548 0 c 3 does not represent an automaton state. c -(-b^{2, 300}_2 ∧ b^{2, 300}_1 ∧ b^{2, 300}_0 ∧ true) c in CNF: c b^{2, 300}_2 ∨ -b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ false c in DIMACS: 5546 -5547 -5548 0 c -3 does not represent an automaton state. c -( b^{2, 300}_2 ∧ b^{2, 300}_1 ∧ b^{2, 300}_0 ∧ true) c in CNF: c -b^{2, 300}_2 ∨ -b^{2, 300}_1 ∨ -b^{2, 300}_0 ∨ false c in DIMACS: -5546 -5547 -5548 0 c i = 301 c -2+1 --> -1 c ( b^{2, 301}_2 ∧ b^{2, 301}_1 ∧ -b^{2, 301}_0 ∧ p_602) -> ( b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ b^{2, 302}_0) c in CNF: c -b^{2, 301}_2 ∨ -b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ -p_602 ∨ b^{2, 302}_2 c -b^{2, 301}_2 ∨ -b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ -p_602 ∨ -b^{2, 302}_1 c -b^{2, 301}_2 ∨ -b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ -p_602 ∨ b^{2, 302}_0 c in DIMACS: -5549 -5550 5551 -602 5552 0 -5549 -5550 5551 -602 -5553 0 -5549 -5550 5551 -602 5554 0 c -1+1 --> 0 c ( b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ b^{2, 301}_0 ∧ p_602) -> (-b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ -b^{2, 302}_0) c in CNF: c -b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ -p_602 ∨ -b^{2, 302}_2 c -b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ -p_602 ∨ -b^{2, 302}_1 c -b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ -p_602 ∨ -b^{2, 302}_0 c in DIMACS: -5549 5550 -5551 -602 -5552 0 -5549 5550 -5551 -602 -5553 0 -5549 5550 -5551 -602 -5554 0 c 0+1 --> 1 c (-b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ -b^{2, 301}_0 ∧ p_602) -> (-b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ b^{2, 302}_0) c in CNF: c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ -p_602 ∨ -b^{2, 302}_2 c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ -p_602 ∨ -b^{2, 302}_1 c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ -p_602 ∨ b^{2, 302}_0 c in DIMACS: 5549 5550 5551 -602 -5552 0 5549 5550 5551 -602 -5553 0 5549 5550 5551 -602 5554 0 c 1+1 --> 2 c (-b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ b^{2, 301}_0 ∧ p_602) -> (-b^{2, 302}_2 ∧ b^{2, 302}_1 ∧ -b^{2, 302}_0) c in CNF: c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ -p_602 ∨ -b^{2, 302}_2 c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ -p_602 ∨ b^{2, 302}_1 c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ -p_602 ∨ -b^{2, 302}_0 c in DIMACS: 5549 5550 -5551 -602 -5552 0 5549 5550 -5551 -602 5553 0 5549 5550 -5551 -602 -5554 0 c 2+1 --> break c (-b^{2, 301}_2 ∧ b^{2, 301}_1 ∧ -b^{2, 301}_0 ∧ p_602) -> break c in CNF: c b^{2, 301}_2 ∨ -b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ -p_602 ∨ break c in DIMACS: 5549 -5550 5551 -602 1162 0 c 2-1 --> 1 c (-b^{2, 301}_2 ∧ b^{2, 301}_1 ∧ -b^{2, 301}_0 ∧ -p_602) -> (-b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ b^{2, 302}_0) c in CNF: c b^{2, 301}_2 ∨ -b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ p_602 ∨ -b^{2, 302}_2 c b^{2, 301}_2 ∨ -b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ p_602 ∨ -b^{2, 302}_1 c b^{2, 301}_2 ∨ -b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ p_602 ∨ b^{2, 302}_0 c in DIMACS: 5549 -5550 5551 602 -5552 0 5549 -5550 5551 602 -5553 0 5549 -5550 5551 602 5554 0 c 1-1 --> 0 c (-b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ b^{2, 301}_0 ∧ -p_602) -> (-b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ -b^{2, 302}_0) c in CNF: c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ p_602 ∨ -b^{2, 302}_2 c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ p_602 ∨ -b^{2, 302}_1 c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ p_602 ∨ -b^{2, 302}_0 c in DIMACS: 5549 5550 -5551 602 -5552 0 5549 5550 -5551 602 -5553 0 5549 5550 -5551 602 -5554 0 c 0-1 --> -1 c (-b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ -b^{2, 301}_0 ∧ -p_602) -> ( b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ b^{2, 302}_0) c in CNF: c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ p_602 ∨ b^{2, 302}_2 c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ p_602 ∨ -b^{2, 302}_1 c b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ p_602 ∨ b^{2, 302}_0 c in DIMACS: 5549 5550 5551 602 5552 0 5549 5550 5551 602 -5553 0 5549 5550 5551 602 5554 0 c -1-1 --> -2 c ( b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ b^{2, 301}_0 ∧ -p_602) -> ( b^{2, 302}_2 ∧ b^{2, 302}_1 ∧ -b^{2, 302}_0) c in CNF: c -b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ p_602 ∨ b^{2, 302}_2 c -b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ p_602 ∨ b^{2, 302}_1 c -b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ p_602 ∨ -b^{2, 302}_0 c in DIMACS: -5549 5550 -5551 602 5552 0 -5549 5550 -5551 602 5553 0 -5549 5550 -5551 602 -5554 0 c -2-1 --> break c ( b^{2, 301}_2 ∧ b^{2, 301}_1 ∧ -b^{2, 301}_0 ∧ -p_602) -> break c in CNF: c -b^{2, 301}_2 ∨ -b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ p_602 ∨ break c in DIMACS: -5549 -5550 5551 602 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 301}_2 ∧ -b^{2, 301}_1 ∧ -b^{2, 301}_0 ∧ true) c in CNF: c -b^{2, 301}_2 ∨ b^{2, 301}_1 ∨ b^{2, 301}_0 ∨ false c in DIMACS: -5549 5550 5551 0 c 3 does not represent an automaton state. c -(-b^{2, 301}_2 ∧ b^{2, 301}_1 ∧ b^{2, 301}_0 ∧ true) c in CNF: c b^{2, 301}_2 ∨ -b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ false c in DIMACS: 5549 -5550 -5551 0 c -3 does not represent an automaton state. c -( b^{2, 301}_2 ∧ b^{2, 301}_1 ∧ b^{2, 301}_0 ∧ true) c in CNF: c -b^{2, 301}_2 ∨ -b^{2, 301}_1 ∨ -b^{2, 301}_0 ∨ false c in DIMACS: -5549 -5550 -5551 0 c i = 302 c -2+1 --> -1 c ( b^{2, 302}_2 ∧ b^{2, 302}_1 ∧ -b^{2, 302}_0 ∧ p_604) -> ( b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ b^{2, 303}_0) c in CNF: c -b^{2, 302}_2 ∨ -b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ -p_604 ∨ b^{2, 303}_2 c -b^{2, 302}_2 ∨ -b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ -p_604 ∨ -b^{2, 303}_1 c -b^{2, 302}_2 ∨ -b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ -p_604 ∨ b^{2, 303}_0 c in DIMACS: -5552 -5553 5554 -604 5555 0 -5552 -5553 5554 -604 -5556 0 -5552 -5553 5554 -604 5557 0 c -1+1 --> 0 c ( b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ b^{2, 302}_0 ∧ p_604) -> (-b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ -b^{2, 303}_0) c in CNF: c -b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ -p_604 ∨ -b^{2, 303}_2 c -b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ -p_604 ∨ -b^{2, 303}_1 c -b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ -p_604 ∨ -b^{2, 303}_0 c in DIMACS: -5552 5553 -5554 -604 -5555 0 -5552 5553 -5554 -604 -5556 0 -5552 5553 -5554 -604 -5557 0 c 0+1 --> 1 c (-b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ -b^{2, 302}_0 ∧ p_604) -> (-b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ b^{2, 303}_0) c in CNF: c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ -p_604 ∨ -b^{2, 303}_2 c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ -p_604 ∨ -b^{2, 303}_1 c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ -p_604 ∨ b^{2, 303}_0 c in DIMACS: 5552 5553 5554 -604 -5555 0 5552 5553 5554 -604 -5556 0 5552 5553 5554 -604 5557 0 c 1+1 --> 2 c (-b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ b^{2, 302}_0 ∧ p_604) -> (-b^{2, 303}_2 ∧ b^{2, 303}_1 ∧ -b^{2, 303}_0) c in CNF: c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ -p_604 ∨ -b^{2, 303}_2 c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ -p_604 ∨ b^{2, 303}_1 c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ -p_604 ∨ -b^{2, 303}_0 c in DIMACS: 5552 5553 -5554 -604 -5555 0 5552 5553 -5554 -604 5556 0 5552 5553 -5554 -604 -5557 0 c 2+1 --> break c (-b^{2, 302}_2 ∧ b^{2, 302}_1 ∧ -b^{2, 302}_0 ∧ p_604) -> break c in CNF: c b^{2, 302}_2 ∨ -b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ -p_604 ∨ break c in DIMACS: 5552 -5553 5554 -604 1162 0 c 2-1 --> 1 c (-b^{2, 302}_2 ∧ b^{2, 302}_1 ∧ -b^{2, 302}_0 ∧ -p_604) -> (-b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ b^{2, 303}_0) c in CNF: c b^{2, 302}_2 ∨ -b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ p_604 ∨ -b^{2, 303}_2 c b^{2, 302}_2 ∨ -b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ p_604 ∨ -b^{2, 303}_1 c b^{2, 302}_2 ∨ -b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ p_604 ∨ b^{2, 303}_0 c in DIMACS: 5552 -5553 5554 604 -5555 0 5552 -5553 5554 604 -5556 0 5552 -5553 5554 604 5557 0 c 1-1 --> 0 c (-b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ b^{2, 302}_0 ∧ -p_604) -> (-b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ -b^{2, 303}_0) c in CNF: c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ p_604 ∨ -b^{2, 303}_2 c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ p_604 ∨ -b^{2, 303}_1 c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ p_604 ∨ -b^{2, 303}_0 c in DIMACS: 5552 5553 -5554 604 -5555 0 5552 5553 -5554 604 -5556 0 5552 5553 -5554 604 -5557 0 c 0-1 --> -1 c (-b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ -b^{2, 302}_0 ∧ -p_604) -> ( b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ b^{2, 303}_0) c in CNF: c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ p_604 ∨ b^{2, 303}_2 c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ p_604 ∨ -b^{2, 303}_1 c b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ p_604 ∨ b^{2, 303}_0 c in DIMACS: 5552 5553 5554 604 5555 0 5552 5553 5554 604 -5556 0 5552 5553 5554 604 5557 0 c -1-1 --> -2 c ( b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ b^{2, 302}_0 ∧ -p_604) -> ( b^{2, 303}_2 ∧ b^{2, 303}_1 ∧ -b^{2, 303}_0) c in CNF: c -b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ p_604 ∨ b^{2, 303}_2 c -b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ p_604 ∨ b^{2, 303}_1 c -b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ p_604 ∨ -b^{2, 303}_0 c in DIMACS: -5552 5553 -5554 604 5555 0 -5552 5553 -5554 604 5556 0 -5552 5553 -5554 604 -5557 0 c -2-1 --> break c ( b^{2, 302}_2 ∧ b^{2, 302}_1 ∧ -b^{2, 302}_0 ∧ -p_604) -> break c in CNF: c -b^{2, 302}_2 ∨ -b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ p_604 ∨ break c in DIMACS: -5552 -5553 5554 604 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 302}_2 ∧ -b^{2, 302}_1 ∧ -b^{2, 302}_0 ∧ true) c in CNF: c -b^{2, 302}_2 ∨ b^{2, 302}_1 ∨ b^{2, 302}_0 ∨ false c in DIMACS: -5552 5553 5554 0 c 3 does not represent an automaton state. c -(-b^{2, 302}_2 ∧ b^{2, 302}_1 ∧ b^{2, 302}_0 ∧ true) c in CNF: c b^{2, 302}_2 ∨ -b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ false c in DIMACS: 5552 -5553 -5554 0 c -3 does not represent an automaton state. c -( b^{2, 302}_2 ∧ b^{2, 302}_1 ∧ b^{2, 302}_0 ∧ true) c in CNF: c -b^{2, 302}_2 ∨ -b^{2, 302}_1 ∨ -b^{2, 302}_0 ∨ false c in DIMACS: -5552 -5553 -5554 0 c i = 303 c -2+1 --> -1 c ( b^{2, 303}_2 ∧ b^{2, 303}_1 ∧ -b^{2, 303}_0 ∧ p_606) -> ( b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ b^{2, 304}_0) c in CNF: c -b^{2, 303}_2 ∨ -b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ -p_606 ∨ b^{2, 304}_2 c -b^{2, 303}_2 ∨ -b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ -p_606 ∨ -b^{2, 304}_1 c -b^{2, 303}_2 ∨ -b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ -p_606 ∨ b^{2, 304}_0 c in DIMACS: -5555 -5556 5557 -606 5558 0 -5555 -5556 5557 -606 -5559 0 -5555 -5556 5557 -606 5560 0 c -1+1 --> 0 c ( b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ b^{2, 303}_0 ∧ p_606) -> (-b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ -b^{2, 304}_0) c in CNF: c -b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ -p_606 ∨ -b^{2, 304}_2 c -b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ -p_606 ∨ -b^{2, 304}_1 c -b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ -p_606 ∨ -b^{2, 304}_0 c in DIMACS: -5555 5556 -5557 -606 -5558 0 -5555 5556 -5557 -606 -5559 0 -5555 5556 -5557 -606 -5560 0 c 0+1 --> 1 c (-b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ -b^{2, 303}_0 ∧ p_606) -> (-b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ b^{2, 304}_0) c in CNF: c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ -p_606 ∨ -b^{2, 304}_2 c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ -p_606 ∨ -b^{2, 304}_1 c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ -p_606 ∨ b^{2, 304}_0 c in DIMACS: 5555 5556 5557 -606 -5558 0 5555 5556 5557 -606 -5559 0 5555 5556 5557 -606 5560 0 c 1+1 --> 2 c (-b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ b^{2, 303}_0 ∧ p_606) -> (-b^{2, 304}_2 ∧ b^{2, 304}_1 ∧ -b^{2, 304}_0) c in CNF: c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ -p_606 ∨ -b^{2, 304}_2 c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ -p_606 ∨ b^{2, 304}_1 c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ -p_606 ∨ -b^{2, 304}_0 c in DIMACS: 5555 5556 -5557 -606 -5558 0 5555 5556 -5557 -606 5559 0 5555 5556 -5557 -606 -5560 0 c 2+1 --> break c (-b^{2, 303}_2 ∧ b^{2, 303}_1 ∧ -b^{2, 303}_0 ∧ p_606) -> break c in CNF: c b^{2, 303}_2 ∨ -b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ -p_606 ∨ break c in DIMACS: 5555 -5556 5557 -606 1162 0 c 2-1 --> 1 c (-b^{2, 303}_2 ∧ b^{2, 303}_1 ∧ -b^{2, 303}_0 ∧ -p_606) -> (-b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ b^{2, 304}_0) c in CNF: c b^{2, 303}_2 ∨ -b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ p_606 ∨ -b^{2, 304}_2 c b^{2, 303}_2 ∨ -b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ p_606 ∨ -b^{2, 304}_1 c b^{2, 303}_2 ∨ -b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ p_606 ∨ b^{2, 304}_0 c in DIMACS: 5555 -5556 5557 606 -5558 0 5555 -5556 5557 606 -5559 0 5555 -5556 5557 606 5560 0 c 1-1 --> 0 c (-b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ b^{2, 303}_0 ∧ -p_606) -> (-b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ -b^{2, 304}_0) c in CNF: c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ p_606 ∨ -b^{2, 304}_2 c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ p_606 ∨ -b^{2, 304}_1 c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ p_606 ∨ -b^{2, 304}_0 c in DIMACS: 5555 5556 -5557 606 -5558 0 5555 5556 -5557 606 -5559 0 5555 5556 -5557 606 -5560 0 c 0-1 --> -1 c (-b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ -b^{2, 303}_0 ∧ -p_606) -> ( b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ b^{2, 304}_0) c in CNF: c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ p_606 ∨ b^{2, 304}_2 c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ p_606 ∨ -b^{2, 304}_1 c b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ p_606 ∨ b^{2, 304}_0 c in DIMACS: 5555 5556 5557 606 5558 0 5555 5556 5557 606 -5559 0 5555 5556 5557 606 5560 0 c -1-1 --> -2 c ( b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ b^{2, 303}_0 ∧ -p_606) -> ( b^{2, 304}_2 ∧ b^{2, 304}_1 ∧ -b^{2, 304}_0) c in CNF: c -b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ p_606 ∨ b^{2, 304}_2 c -b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ p_606 ∨ b^{2, 304}_1 c -b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ p_606 ∨ -b^{2, 304}_0 c in DIMACS: -5555 5556 -5557 606 5558 0 -5555 5556 -5557 606 5559 0 -5555 5556 -5557 606 -5560 0 c -2-1 --> break c ( b^{2, 303}_2 ∧ b^{2, 303}_1 ∧ -b^{2, 303}_0 ∧ -p_606) -> break c in CNF: c -b^{2, 303}_2 ∨ -b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ p_606 ∨ break c in DIMACS: -5555 -5556 5557 606 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 303}_2 ∧ -b^{2, 303}_1 ∧ -b^{2, 303}_0 ∧ true) c in CNF: c -b^{2, 303}_2 ∨ b^{2, 303}_1 ∨ b^{2, 303}_0 ∨ false c in DIMACS: -5555 5556 5557 0 c 3 does not represent an automaton state. c -(-b^{2, 303}_2 ∧ b^{2, 303}_1 ∧ b^{2, 303}_0 ∧ true) c in CNF: c b^{2, 303}_2 ∨ -b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ false c in DIMACS: 5555 -5556 -5557 0 c -3 does not represent an automaton state. c -( b^{2, 303}_2 ∧ b^{2, 303}_1 ∧ b^{2, 303}_0 ∧ true) c in CNF: c -b^{2, 303}_2 ∨ -b^{2, 303}_1 ∨ -b^{2, 303}_0 ∨ false c in DIMACS: -5555 -5556 -5557 0 c i = 304 c -2+1 --> -1 c ( b^{2, 304}_2 ∧ b^{2, 304}_1 ∧ -b^{2, 304}_0 ∧ p_608) -> ( b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ b^{2, 305}_0) c in CNF: c -b^{2, 304}_2 ∨ -b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ -p_608 ∨ b^{2, 305}_2 c -b^{2, 304}_2 ∨ -b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ -p_608 ∨ -b^{2, 305}_1 c -b^{2, 304}_2 ∨ -b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ -p_608 ∨ b^{2, 305}_0 c in DIMACS: -5558 -5559 5560 -608 5561 0 -5558 -5559 5560 -608 -5562 0 -5558 -5559 5560 -608 5563 0 c -1+1 --> 0 c ( b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ b^{2, 304}_0 ∧ p_608) -> (-b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ -b^{2, 305}_0) c in CNF: c -b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ -p_608 ∨ -b^{2, 305}_2 c -b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ -p_608 ∨ -b^{2, 305}_1 c -b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ -p_608 ∨ -b^{2, 305}_0 c in DIMACS: -5558 5559 -5560 -608 -5561 0 -5558 5559 -5560 -608 -5562 0 -5558 5559 -5560 -608 -5563 0 c 0+1 --> 1 c (-b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ -b^{2, 304}_0 ∧ p_608) -> (-b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ b^{2, 305}_0) c in CNF: c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ -p_608 ∨ -b^{2, 305}_2 c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ -p_608 ∨ -b^{2, 305}_1 c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ -p_608 ∨ b^{2, 305}_0 c in DIMACS: 5558 5559 5560 -608 -5561 0 5558 5559 5560 -608 -5562 0 5558 5559 5560 -608 5563 0 c 1+1 --> 2 c (-b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ b^{2, 304}_0 ∧ p_608) -> (-b^{2, 305}_2 ∧ b^{2, 305}_1 ∧ -b^{2, 305}_0) c in CNF: c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ -p_608 ∨ -b^{2, 305}_2 c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ -p_608 ∨ b^{2, 305}_1 c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ -p_608 ∨ -b^{2, 305}_0 c in DIMACS: 5558 5559 -5560 -608 -5561 0 5558 5559 -5560 -608 5562 0 5558 5559 -5560 -608 -5563 0 c 2+1 --> break c (-b^{2, 304}_2 ∧ b^{2, 304}_1 ∧ -b^{2, 304}_0 ∧ p_608) -> break c in CNF: c b^{2, 304}_2 ∨ -b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ -p_608 ∨ break c in DIMACS: 5558 -5559 5560 -608 1162 0 c 2-1 --> 1 c (-b^{2, 304}_2 ∧ b^{2, 304}_1 ∧ -b^{2, 304}_0 ∧ -p_608) -> (-b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ b^{2, 305}_0) c in CNF: c b^{2, 304}_2 ∨ -b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ p_608 ∨ -b^{2, 305}_2 c b^{2, 304}_2 ∨ -b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ p_608 ∨ -b^{2, 305}_1 c b^{2, 304}_2 ∨ -b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ p_608 ∨ b^{2, 305}_0 c in DIMACS: 5558 -5559 5560 608 -5561 0 5558 -5559 5560 608 -5562 0 5558 -5559 5560 608 5563 0 c 1-1 --> 0 c (-b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ b^{2, 304}_0 ∧ -p_608) -> (-b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ -b^{2, 305}_0) c in CNF: c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ p_608 ∨ -b^{2, 305}_2 c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ p_608 ∨ -b^{2, 305}_1 c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ p_608 ∨ -b^{2, 305}_0 c in DIMACS: 5558 5559 -5560 608 -5561 0 5558 5559 -5560 608 -5562 0 5558 5559 -5560 608 -5563 0 c 0-1 --> -1 c (-b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ -b^{2, 304}_0 ∧ -p_608) -> ( b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ b^{2, 305}_0) c in CNF: c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ p_608 ∨ b^{2, 305}_2 c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ p_608 ∨ -b^{2, 305}_1 c b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ p_608 ∨ b^{2, 305}_0 c in DIMACS: 5558 5559 5560 608 5561 0 5558 5559 5560 608 -5562 0 5558 5559 5560 608 5563 0 c -1-1 --> -2 c ( b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ b^{2, 304}_0 ∧ -p_608) -> ( b^{2, 305}_2 ∧ b^{2, 305}_1 ∧ -b^{2, 305}_0) c in CNF: c -b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ p_608 ∨ b^{2, 305}_2 c -b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ p_608 ∨ b^{2, 305}_1 c -b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ p_608 ∨ -b^{2, 305}_0 c in DIMACS: -5558 5559 -5560 608 5561 0 -5558 5559 -5560 608 5562 0 -5558 5559 -5560 608 -5563 0 c -2-1 --> break c ( b^{2, 304}_2 ∧ b^{2, 304}_1 ∧ -b^{2, 304}_0 ∧ -p_608) -> break c in CNF: c -b^{2, 304}_2 ∨ -b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ p_608 ∨ break c in DIMACS: -5558 -5559 5560 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 304}_2 ∧ -b^{2, 304}_1 ∧ -b^{2, 304}_0 ∧ true) c in CNF: c -b^{2, 304}_2 ∨ b^{2, 304}_1 ∨ b^{2, 304}_0 ∨ false c in DIMACS: -5558 5559 5560 0 c 3 does not represent an automaton state. c -(-b^{2, 304}_2 ∧ b^{2, 304}_1 ∧ b^{2, 304}_0 ∧ true) c in CNF: c b^{2, 304}_2 ∨ -b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ false c in DIMACS: 5558 -5559 -5560 0 c -3 does not represent an automaton state. c -( b^{2, 304}_2 ∧ b^{2, 304}_1 ∧ b^{2, 304}_0 ∧ true) c in CNF: c -b^{2, 304}_2 ∨ -b^{2, 304}_1 ∨ -b^{2, 304}_0 ∨ false c in DIMACS: -5558 -5559 -5560 0 c i = 305 c -2+1 --> -1 c ( b^{2, 305}_2 ∧ b^{2, 305}_1 ∧ -b^{2, 305}_0 ∧ p_610) -> ( b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ b^{2, 306}_0) c in CNF: c -b^{2, 305}_2 ∨ -b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ -p_610 ∨ b^{2, 306}_2 c -b^{2, 305}_2 ∨ -b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ -p_610 ∨ -b^{2, 306}_1 c -b^{2, 305}_2 ∨ -b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ -p_610 ∨ b^{2, 306}_0 c in DIMACS: -5561 -5562 5563 -610 5564 0 -5561 -5562 5563 -610 -5565 0 -5561 -5562 5563 -610 5566 0 c -1+1 --> 0 c ( b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ b^{2, 305}_0 ∧ p_610) -> (-b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ -b^{2, 306}_0) c in CNF: c -b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ -p_610 ∨ -b^{2, 306}_2 c -b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ -p_610 ∨ -b^{2, 306}_1 c -b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ -p_610 ∨ -b^{2, 306}_0 c in DIMACS: -5561 5562 -5563 -610 -5564 0 -5561 5562 -5563 -610 -5565 0 -5561 5562 -5563 -610 -5566 0 c 0+1 --> 1 c (-b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ -b^{2, 305}_0 ∧ p_610) -> (-b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ b^{2, 306}_0) c in CNF: c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ -p_610 ∨ -b^{2, 306}_2 c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ -p_610 ∨ -b^{2, 306}_1 c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ -p_610 ∨ b^{2, 306}_0 c in DIMACS: 5561 5562 5563 -610 -5564 0 5561 5562 5563 -610 -5565 0 5561 5562 5563 -610 5566 0 c 1+1 --> 2 c (-b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ b^{2, 305}_0 ∧ p_610) -> (-b^{2, 306}_2 ∧ b^{2, 306}_1 ∧ -b^{2, 306}_0) c in CNF: c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ -p_610 ∨ -b^{2, 306}_2 c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ -p_610 ∨ b^{2, 306}_1 c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ -p_610 ∨ -b^{2, 306}_0 c in DIMACS: 5561 5562 -5563 -610 -5564 0 5561 5562 -5563 -610 5565 0 5561 5562 -5563 -610 -5566 0 c 2+1 --> break c (-b^{2, 305}_2 ∧ b^{2, 305}_1 ∧ -b^{2, 305}_0 ∧ p_610) -> break c in CNF: c b^{2, 305}_2 ∨ -b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ -p_610 ∨ break c in DIMACS: 5561 -5562 5563 -610 1162 0 c 2-1 --> 1 c (-b^{2, 305}_2 ∧ b^{2, 305}_1 ∧ -b^{2, 305}_0 ∧ -p_610) -> (-b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ b^{2, 306}_0) c in CNF: c b^{2, 305}_2 ∨ -b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ p_610 ∨ -b^{2, 306}_2 c b^{2, 305}_2 ∨ -b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ p_610 ∨ -b^{2, 306}_1 c b^{2, 305}_2 ∨ -b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ p_610 ∨ b^{2, 306}_0 c in DIMACS: 5561 -5562 5563 610 -5564 0 5561 -5562 5563 610 -5565 0 5561 -5562 5563 610 5566 0 c 1-1 --> 0 c (-b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ b^{2, 305}_0 ∧ -p_610) -> (-b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ -b^{2, 306}_0) c in CNF: c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ p_610 ∨ -b^{2, 306}_2 c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ p_610 ∨ -b^{2, 306}_1 c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ p_610 ∨ -b^{2, 306}_0 c in DIMACS: 5561 5562 -5563 610 -5564 0 5561 5562 -5563 610 -5565 0 5561 5562 -5563 610 -5566 0 c 0-1 --> -1 c (-b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ -b^{2, 305}_0 ∧ -p_610) -> ( b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ b^{2, 306}_0) c in CNF: c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ p_610 ∨ b^{2, 306}_2 c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ p_610 ∨ -b^{2, 306}_1 c b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ p_610 ∨ b^{2, 306}_0 c in DIMACS: 5561 5562 5563 610 5564 0 5561 5562 5563 610 -5565 0 5561 5562 5563 610 5566 0 c -1-1 --> -2 c ( b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ b^{2, 305}_0 ∧ -p_610) -> ( b^{2, 306}_2 ∧ b^{2, 306}_1 ∧ -b^{2, 306}_0) c in CNF: c -b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ p_610 ∨ b^{2, 306}_2 c -b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ p_610 ∨ b^{2, 306}_1 c -b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ p_610 ∨ -b^{2, 306}_0 c in DIMACS: -5561 5562 -5563 610 5564 0 -5561 5562 -5563 610 5565 0 -5561 5562 -5563 610 -5566 0 c -2-1 --> break c ( b^{2, 305}_2 ∧ b^{2, 305}_1 ∧ -b^{2, 305}_0 ∧ -p_610) -> break c in CNF: c -b^{2, 305}_2 ∨ -b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ p_610 ∨ break c in DIMACS: -5561 -5562 5563 610 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 305}_2 ∧ -b^{2, 305}_1 ∧ -b^{2, 305}_0 ∧ true) c in CNF: c -b^{2, 305}_2 ∨ b^{2, 305}_1 ∨ b^{2, 305}_0 ∨ false c in DIMACS: -5561 5562 5563 0 c 3 does not represent an automaton state. c -(-b^{2, 305}_2 ∧ b^{2, 305}_1 ∧ b^{2, 305}_0 ∧ true) c in CNF: c b^{2, 305}_2 ∨ -b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ false c in DIMACS: 5561 -5562 -5563 0 c -3 does not represent an automaton state. c -( b^{2, 305}_2 ∧ b^{2, 305}_1 ∧ b^{2, 305}_0 ∧ true) c in CNF: c -b^{2, 305}_2 ∨ -b^{2, 305}_1 ∨ -b^{2, 305}_0 ∨ false c in DIMACS: -5561 -5562 -5563 0 c i = 306 c -2+1 --> -1 c ( b^{2, 306}_2 ∧ b^{2, 306}_1 ∧ -b^{2, 306}_0 ∧ p_612) -> ( b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ b^{2, 307}_0) c in CNF: c -b^{2, 306}_2 ∨ -b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ -p_612 ∨ b^{2, 307}_2 c -b^{2, 306}_2 ∨ -b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ -p_612 ∨ -b^{2, 307}_1 c -b^{2, 306}_2 ∨ -b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ -p_612 ∨ b^{2, 307}_0 c in DIMACS: -5564 -5565 5566 -612 5567 0 -5564 -5565 5566 -612 -5568 0 -5564 -5565 5566 -612 5569 0 c -1+1 --> 0 c ( b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ b^{2, 306}_0 ∧ p_612) -> (-b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ -b^{2, 307}_0) c in CNF: c -b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ -p_612 ∨ -b^{2, 307}_2 c -b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ -p_612 ∨ -b^{2, 307}_1 c -b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ -p_612 ∨ -b^{2, 307}_0 c in DIMACS: -5564 5565 -5566 -612 -5567 0 -5564 5565 -5566 -612 -5568 0 -5564 5565 -5566 -612 -5569 0 c 0+1 --> 1 c (-b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ -b^{2, 306}_0 ∧ p_612) -> (-b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ b^{2, 307}_0) c in CNF: c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ -p_612 ∨ -b^{2, 307}_2 c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ -p_612 ∨ -b^{2, 307}_1 c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ -p_612 ∨ b^{2, 307}_0 c in DIMACS: 5564 5565 5566 -612 -5567 0 5564 5565 5566 -612 -5568 0 5564 5565 5566 -612 5569 0 c 1+1 --> 2 c (-b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ b^{2, 306}_0 ∧ p_612) -> (-b^{2, 307}_2 ∧ b^{2, 307}_1 ∧ -b^{2, 307}_0) c in CNF: c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ -p_612 ∨ -b^{2, 307}_2 c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ -p_612 ∨ b^{2, 307}_1 c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ -p_612 ∨ -b^{2, 307}_0 c in DIMACS: 5564 5565 -5566 -612 -5567 0 5564 5565 -5566 -612 5568 0 5564 5565 -5566 -612 -5569 0 c 2+1 --> break c (-b^{2, 306}_2 ∧ b^{2, 306}_1 ∧ -b^{2, 306}_0 ∧ p_612) -> break c in CNF: c b^{2, 306}_2 ∨ -b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ -p_612 ∨ break c in DIMACS: 5564 -5565 5566 -612 1162 0 c 2-1 --> 1 c (-b^{2, 306}_2 ∧ b^{2, 306}_1 ∧ -b^{2, 306}_0 ∧ -p_612) -> (-b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ b^{2, 307}_0) c in CNF: c b^{2, 306}_2 ∨ -b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ p_612 ∨ -b^{2, 307}_2 c b^{2, 306}_2 ∨ -b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ p_612 ∨ -b^{2, 307}_1 c b^{2, 306}_2 ∨ -b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ p_612 ∨ b^{2, 307}_0 c in DIMACS: 5564 -5565 5566 612 -5567 0 5564 -5565 5566 612 -5568 0 5564 -5565 5566 612 5569 0 c 1-1 --> 0 c (-b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ b^{2, 306}_0 ∧ -p_612) -> (-b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ -b^{2, 307}_0) c in CNF: c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ p_612 ∨ -b^{2, 307}_2 c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ p_612 ∨ -b^{2, 307}_1 c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ p_612 ∨ -b^{2, 307}_0 c in DIMACS: 5564 5565 -5566 612 -5567 0 5564 5565 -5566 612 -5568 0 5564 5565 -5566 612 -5569 0 c 0-1 --> -1 c (-b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ -b^{2, 306}_0 ∧ -p_612) -> ( b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ b^{2, 307}_0) c in CNF: c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ p_612 ∨ b^{2, 307}_2 c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ p_612 ∨ -b^{2, 307}_1 c b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ p_612 ∨ b^{2, 307}_0 c in DIMACS: 5564 5565 5566 612 5567 0 5564 5565 5566 612 -5568 0 5564 5565 5566 612 5569 0 c -1-1 --> -2 c ( b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ b^{2, 306}_0 ∧ -p_612) -> ( b^{2, 307}_2 ∧ b^{2, 307}_1 ∧ -b^{2, 307}_0) c in CNF: c -b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ p_612 ∨ b^{2, 307}_2 c -b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ p_612 ∨ b^{2, 307}_1 c -b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ p_612 ∨ -b^{2, 307}_0 c in DIMACS: -5564 5565 -5566 612 5567 0 -5564 5565 -5566 612 5568 0 -5564 5565 -5566 612 -5569 0 c -2-1 --> break c ( b^{2, 306}_2 ∧ b^{2, 306}_1 ∧ -b^{2, 306}_0 ∧ -p_612) -> break c in CNF: c -b^{2, 306}_2 ∨ -b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ p_612 ∨ break c in DIMACS: -5564 -5565 5566 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 306}_2 ∧ -b^{2, 306}_1 ∧ -b^{2, 306}_0 ∧ true) c in CNF: c -b^{2, 306}_2 ∨ b^{2, 306}_1 ∨ b^{2, 306}_0 ∨ false c in DIMACS: -5564 5565 5566 0 c 3 does not represent an automaton state. c -(-b^{2, 306}_2 ∧ b^{2, 306}_1 ∧ b^{2, 306}_0 ∧ true) c in CNF: c b^{2, 306}_2 ∨ -b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ false c in DIMACS: 5564 -5565 -5566 0 c -3 does not represent an automaton state. c -( b^{2, 306}_2 ∧ b^{2, 306}_1 ∧ b^{2, 306}_0 ∧ true) c in CNF: c -b^{2, 306}_2 ∨ -b^{2, 306}_1 ∨ -b^{2, 306}_0 ∨ false c in DIMACS: -5564 -5565 -5566 0 c i = 307 c -2+1 --> -1 c ( b^{2, 307}_2 ∧ b^{2, 307}_1 ∧ -b^{2, 307}_0 ∧ p_614) -> ( b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ b^{2, 308}_0) c in CNF: c -b^{2, 307}_2 ∨ -b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ -p_614 ∨ b^{2, 308}_2 c -b^{2, 307}_2 ∨ -b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ -p_614 ∨ -b^{2, 308}_1 c -b^{2, 307}_2 ∨ -b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ -p_614 ∨ b^{2, 308}_0 c in DIMACS: -5567 -5568 5569 -614 5570 0 -5567 -5568 5569 -614 -5571 0 -5567 -5568 5569 -614 5572 0 c -1+1 --> 0 c ( b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ b^{2, 307}_0 ∧ p_614) -> (-b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ -b^{2, 308}_0) c in CNF: c -b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ -p_614 ∨ -b^{2, 308}_2 c -b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ -p_614 ∨ -b^{2, 308}_1 c -b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ -p_614 ∨ -b^{2, 308}_0 c in DIMACS: -5567 5568 -5569 -614 -5570 0 -5567 5568 -5569 -614 -5571 0 -5567 5568 -5569 -614 -5572 0 c 0+1 --> 1 c (-b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ -b^{2, 307}_0 ∧ p_614) -> (-b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ b^{2, 308}_0) c in CNF: c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ -p_614 ∨ -b^{2, 308}_2 c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ -p_614 ∨ -b^{2, 308}_1 c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ -p_614 ∨ b^{2, 308}_0 c in DIMACS: 5567 5568 5569 -614 -5570 0 5567 5568 5569 -614 -5571 0 5567 5568 5569 -614 5572 0 c 1+1 --> 2 c (-b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ b^{2, 307}_0 ∧ p_614) -> (-b^{2, 308}_2 ∧ b^{2, 308}_1 ∧ -b^{2, 308}_0) c in CNF: c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ -p_614 ∨ -b^{2, 308}_2 c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ -p_614 ∨ b^{2, 308}_1 c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ -p_614 ∨ -b^{2, 308}_0 c in DIMACS: 5567 5568 -5569 -614 -5570 0 5567 5568 -5569 -614 5571 0 5567 5568 -5569 -614 -5572 0 c 2+1 --> break c (-b^{2, 307}_2 ∧ b^{2, 307}_1 ∧ -b^{2, 307}_0 ∧ p_614) -> break c in CNF: c b^{2, 307}_2 ∨ -b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ -p_614 ∨ break c in DIMACS: 5567 -5568 5569 -614 1162 0 c 2-1 --> 1 c (-b^{2, 307}_2 ∧ b^{2, 307}_1 ∧ -b^{2, 307}_0 ∧ -p_614) -> (-b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ b^{2, 308}_0) c in CNF: c b^{2, 307}_2 ∨ -b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ p_614 ∨ -b^{2, 308}_2 c b^{2, 307}_2 ∨ -b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ p_614 ∨ -b^{2, 308}_1 c b^{2, 307}_2 ∨ -b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ p_614 ∨ b^{2, 308}_0 c in DIMACS: 5567 -5568 5569 614 -5570 0 5567 -5568 5569 614 -5571 0 5567 -5568 5569 614 5572 0 c 1-1 --> 0 c (-b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ b^{2, 307}_0 ∧ -p_614) -> (-b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ -b^{2, 308}_0) c in CNF: c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ p_614 ∨ -b^{2, 308}_2 c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ p_614 ∨ -b^{2, 308}_1 c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ p_614 ∨ -b^{2, 308}_0 c in DIMACS: 5567 5568 -5569 614 -5570 0 5567 5568 -5569 614 -5571 0 5567 5568 -5569 614 -5572 0 c 0-1 --> -1 c (-b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ -b^{2, 307}_0 ∧ -p_614) -> ( b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ b^{2, 308}_0) c in CNF: c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ p_614 ∨ b^{2, 308}_2 c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ p_614 ∨ -b^{2, 308}_1 c b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ p_614 ∨ b^{2, 308}_0 c in DIMACS: 5567 5568 5569 614 5570 0 5567 5568 5569 614 -5571 0 5567 5568 5569 614 5572 0 c -1-1 --> -2 c ( b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ b^{2, 307}_0 ∧ -p_614) -> ( b^{2, 308}_2 ∧ b^{2, 308}_1 ∧ -b^{2, 308}_0) c in CNF: c -b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ p_614 ∨ b^{2, 308}_2 c -b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ p_614 ∨ b^{2, 308}_1 c -b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ p_614 ∨ -b^{2, 308}_0 c in DIMACS: -5567 5568 -5569 614 5570 0 -5567 5568 -5569 614 5571 0 -5567 5568 -5569 614 -5572 0 c -2-1 --> break c ( b^{2, 307}_2 ∧ b^{2, 307}_1 ∧ -b^{2, 307}_0 ∧ -p_614) -> break c in CNF: c -b^{2, 307}_2 ∨ -b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ p_614 ∨ break c in DIMACS: -5567 -5568 5569 614 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 307}_2 ∧ -b^{2, 307}_1 ∧ -b^{2, 307}_0 ∧ true) c in CNF: c -b^{2, 307}_2 ∨ b^{2, 307}_1 ∨ b^{2, 307}_0 ∨ false c in DIMACS: -5567 5568 5569 0 c 3 does not represent an automaton state. c -(-b^{2, 307}_2 ∧ b^{2, 307}_1 ∧ b^{2, 307}_0 ∧ true) c in CNF: c b^{2, 307}_2 ∨ -b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ false c in DIMACS: 5567 -5568 -5569 0 c -3 does not represent an automaton state. c -( b^{2, 307}_2 ∧ b^{2, 307}_1 ∧ b^{2, 307}_0 ∧ true) c in CNF: c -b^{2, 307}_2 ∨ -b^{2, 307}_1 ∨ -b^{2, 307}_0 ∨ false c in DIMACS: -5567 -5568 -5569 0 c i = 308 c -2+1 --> -1 c ( b^{2, 308}_2 ∧ b^{2, 308}_1 ∧ -b^{2, 308}_0 ∧ p_616) -> ( b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ b^{2, 309}_0) c in CNF: c -b^{2, 308}_2 ∨ -b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ -p_616 ∨ b^{2, 309}_2 c -b^{2, 308}_2 ∨ -b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ -p_616 ∨ -b^{2, 309}_1 c -b^{2, 308}_2 ∨ -b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ -p_616 ∨ b^{2, 309}_0 c in DIMACS: -5570 -5571 5572 -616 5573 0 -5570 -5571 5572 -616 -5574 0 -5570 -5571 5572 -616 5575 0 c -1+1 --> 0 c ( b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ b^{2, 308}_0 ∧ p_616) -> (-b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ -b^{2, 309}_0) c in CNF: c -b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ -p_616 ∨ -b^{2, 309}_2 c -b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ -p_616 ∨ -b^{2, 309}_1 c -b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ -p_616 ∨ -b^{2, 309}_0 c in DIMACS: -5570 5571 -5572 -616 -5573 0 -5570 5571 -5572 -616 -5574 0 -5570 5571 -5572 -616 -5575 0 c 0+1 --> 1 c (-b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ -b^{2, 308}_0 ∧ p_616) -> (-b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ b^{2, 309}_0) c in CNF: c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ -p_616 ∨ -b^{2, 309}_2 c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ -p_616 ∨ -b^{2, 309}_1 c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ -p_616 ∨ b^{2, 309}_0 c in DIMACS: 5570 5571 5572 -616 -5573 0 5570 5571 5572 -616 -5574 0 5570 5571 5572 -616 5575 0 c 1+1 --> 2 c (-b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ b^{2, 308}_0 ∧ p_616) -> (-b^{2, 309}_2 ∧ b^{2, 309}_1 ∧ -b^{2, 309}_0) c in CNF: c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ -p_616 ∨ -b^{2, 309}_2 c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ -p_616 ∨ b^{2, 309}_1 c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ -p_616 ∨ -b^{2, 309}_0 c in DIMACS: 5570 5571 -5572 -616 -5573 0 5570 5571 -5572 -616 5574 0 5570 5571 -5572 -616 -5575 0 c 2+1 --> break c (-b^{2, 308}_2 ∧ b^{2, 308}_1 ∧ -b^{2, 308}_0 ∧ p_616) -> break c in CNF: c b^{2, 308}_2 ∨ -b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ -p_616 ∨ break c in DIMACS: 5570 -5571 5572 -616 1162 0 c 2-1 --> 1 c (-b^{2, 308}_2 ∧ b^{2, 308}_1 ∧ -b^{2, 308}_0 ∧ -p_616) -> (-b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ b^{2, 309}_0) c in CNF: c b^{2, 308}_2 ∨ -b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ p_616 ∨ -b^{2, 309}_2 c b^{2, 308}_2 ∨ -b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ p_616 ∨ -b^{2, 309}_1 c b^{2, 308}_2 ∨ -b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ p_616 ∨ b^{2, 309}_0 c in DIMACS: 5570 -5571 5572 616 -5573 0 5570 -5571 5572 616 -5574 0 5570 -5571 5572 616 5575 0 c 1-1 --> 0 c (-b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ b^{2, 308}_0 ∧ -p_616) -> (-b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ -b^{2, 309}_0) c in CNF: c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ p_616 ∨ -b^{2, 309}_2 c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ p_616 ∨ -b^{2, 309}_1 c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ p_616 ∨ -b^{2, 309}_0 c in DIMACS: 5570 5571 -5572 616 -5573 0 5570 5571 -5572 616 -5574 0 5570 5571 -5572 616 -5575 0 c 0-1 --> -1 c (-b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ -b^{2, 308}_0 ∧ -p_616) -> ( b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ b^{2, 309}_0) c in CNF: c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ p_616 ∨ b^{2, 309}_2 c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ p_616 ∨ -b^{2, 309}_1 c b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ p_616 ∨ b^{2, 309}_0 c in DIMACS: 5570 5571 5572 616 5573 0 5570 5571 5572 616 -5574 0 5570 5571 5572 616 5575 0 c -1-1 --> -2 c ( b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ b^{2, 308}_0 ∧ -p_616) -> ( b^{2, 309}_2 ∧ b^{2, 309}_1 ∧ -b^{2, 309}_0) c in CNF: c -b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ p_616 ∨ b^{2, 309}_2 c -b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ p_616 ∨ b^{2, 309}_1 c -b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ p_616 ∨ -b^{2, 309}_0 c in DIMACS: -5570 5571 -5572 616 5573 0 -5570 5571 -5572 616 5574 0 -5570 5571 -5572 616 -5575 0 c -2-1 --> break c ( b^{2, 308}_2 ∧ b^{2, 308}_1 ∧ -b^{2, 308}_0 ∧ -p_616) -> break c in CNF: c -b^{2, 308}_2 ∨ -b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ p_616 ∨ break c in DIMACS: -5570 -5571 5572 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 308}_2 ∧ -b^{2, 308}_1 ∧ -b^{2, 308}_0 ∧ true) c in CNF: c -b^{2, 308}_2 ∨ b^{2, 308}_1 ∨ b^{2, 308}_0 ∨ false c in DIMACS: -5570 5571 5572 0 c 3 does not represent an automaton state. c -(-b^{2, 308}_2 ∧ b^{2, 308}_1 ∧ b^{2, 308}_0 ∧ true) c in CNF: c b^{2, 308}_2 ∨ -b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ false c in DIMACS: 5570 -5571 -5572 0 c -3 does not represent an automaton state. c -( b^{2, 308}_2 ∧ b^{2, 308}_1 ∧ b^{2, 308}_0 ∧ true) c in CNF: c -b^{2, 308}_2 ∨ -b^{2, 308}_1 ∨ -b^{2, 308}_0 ∨ false c in DIMACS: -5570 -5571 -5572 0 c i = 309 c -2+1 --> -1 c ( b^{2, 309}_2 ∧ b^{2, 309}_1 ∧ -b^{2, 309}_0 ∧ p_618) -> ( b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ b^{2, 310}_0) c in CNF: c -b^{2, 309}_2 ∨ -b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ -p_618 ∨ b^{2, 310}_2 c -b^{2, 309}_2 ∨ -b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ -p_618 ∨ -b^{2, 310}_1 c -b^{2, 309}_2 ∨ -b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ -p_618 ∨ b^{2, 310}_0 c in DIMACS: -5573 -5574 5575 -618 5576 0 -5573 -5574 5575 -618 -5577 0 -5573 -5574 5575 -618 5578 0 c -1+1 --> 0 c ( b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ b^{2, 309}_0 ∧ p_618) -> (-b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ -b^{2, 310}_0) c in CNF: c -b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ -p_618 ∨ -b^{2, 310}_2 c -b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ -p_618 ∨ -b^{2, 310}_1 c -b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ -p_618 ∨ -b^{2, 310}_0 c in DIMACS: -5573 5574 -5575 -618 -5576 0 -5573 5574 -5575 -618 -5577 0 -5573 5574 -5575 -618 -5578 0 c 0+1 --> 1 c (-b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ -b^{2, 309}_0 ∧ p_618) -> (-b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ b^{2, 310}_0) c in CNF: c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ -p_618 ∨ -b^{2, 310}_2 c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ -p_618 ∨ -b^{2, 310}_1 c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ -p_618 ∨ b^{2, 310}_0 c in DIMACS: 5573 5574 5575 -618 -5576 0 5573 5574 5575 -618 -5577 0 5573 5574 5575 -618 5578 0 c 1+1 --> 2 c (-b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ b^{2, 309}_0 ∧ p_618) -> (-b^{2, 310}_2 ∧ b^{2, 310}_1 ∧ -b^{2, 310}_0) c in CNF: c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ -p_618 ∨ -b^{2, 310}_2 c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ -p_618 ∨ b^{2, 310}_1 c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ -p_618 ∨ -b^{2, 310}_0 c in DIMACS: 5573 5574 -5575 -618 -5576 0 5573 5574 -5575 -618 5577 0 5573 5574 -5575 -618 -5578 0 c 2+1 --> break c (-b^{2, 309}_2 ∧ b^{2, 309}_1 ∧ -b^{2, 309}_0 ∧ p_618) -> break c in CNF: c b^{2, 309}_2 ∨ -b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ -p_618 ∨ break c in DIMACS: 5573 -5574 5575 -618 1162 0 c 2-1 --> 1 c (-b^{2, 309}_2 ∧ b^{2, 309}_1 ∧ -b^{2, 309}_0 ∧ -p_618) -> (-b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ b^{2, 310}_0) c in CNF: c b^{2, 309}_2 ∨ -b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ p_618 ∨ -b^{2, 310}_2 c b^{2, 309}_2 ∨ -b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ p_618 ∨ -b^{2, 310}_1 c b^{2, 309}_2 ∨ -b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ p_618 ∨ b^{2, 310}_0 c in DIMACS: 5573 -5574 5575 618 -5576 0 5573 -5574 5575 618 -5577 0 5573 -5574 5575 618 5578 0 c 1-1 --> 0 c (-b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ b^{2, 309}_0 ∧ -p_618) -> (-b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ -b^{2, 310}_0) c in CNF: c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ p_618 ∨ -b^{2, 310}_2 c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ p_618 ∨ -b^{2, 310}_1 c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ p_618 ∨ -b^{2, 310}_0 c in DIMACS: 5573 5574 -5575 618 -5576 0 5573 5574 -5575 618 -5577 0 5573 5574 -5575 618 -5578 0 c 0-1 --> -1 c (-b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ -b^{2, 309}_0 ∧ -p_618) -> ( b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ b^{2, 310}_0) c in CNF: c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ p_618 ∨ b^{2, 310}_2 c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ p_618 ∨ -b^{2, 310}_1 c b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ p_618 ∨ b^{2, 310}_0 c in DIMACS: 5573 5574 5575 618 5576 0 5573 5574 5575 618 -5577 0 5573 5574 5575 618 5578 0 c -1-1 --> -2 c ( b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ b^{2, 309}_0 ∧ -p_618) -> ( b^{2, 310}_2 ∧ b^{2, 310}_1 ∧ -b^{2, 310}_0) c in CNF: c -b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ p_618 ∨ b^{2, 310}_2 c -b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ p_618 ∨ b^{2, 310}_1 c -b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ p_618 ∨ -b^{2, 310}_0 c in DIMACS: -5573 5574 -5575 618 5576 0 -5573 5574 -5575 618 5577 0 -5573 5574 -5575 618 -5578 0 c -2-1 --> break c ( b^{2, 309}_2 ∧ b^{2, 309}_1 ∧ -b^{2, 309}_0 ∧ -p_618) -> break c in CNF: c -b^{2, 309}_2 ∨ -b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ p_618 ∨ break c in DIMACS: -5573 -5574 5575 618 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 309}_2 ∧ -b^{2, 309}_1 ∧ -b^{2, 309}_0 ∧ true) c in CNF: c -b^{2, 309}_2 ∨ b^{2, 309}_1 ∨ b^{2, 309}_0 ∨ false c in DIMACS: -5573 5574 5575 0 c 3 does not represent an automaton state. c -(-b^{2, 309}_2 ∧ b^{2, 309}_1 ∧ b^{2, 309}_0 ∧ true) c in CNF: c b^{2, 309}_2 ∨ -b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ false c in DIMACS: 5573 -5574 -5575 0 c -3 does not represent an automaton state. c -( b^{2, 309}_2 ∧ b^{2, 309}_1 ∧ b^{2, 309}_0 ∧ true) c in CNF: c -b^{2, 309}_2 ∨ -b^{2, 309}_1 ∨ -b^{2, 309}_0 ∨ false c in DIMACS: -5573 -5574 -5575 0 c i = 310 c -2+1 --> -1 c ( b^{2, 310}_2 ∧ b^{2, 310}_1 ∧ -b^{2, 310}_0 ∧ p_620) -> ( b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ b^{2, 311}_0) c in CNF: c -b^{2, 310}_2 ∨ -b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ -p_620 ∨ b^{2, 311}_2 c -b^{2, 310}_2 ∨ -b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ -p_620 ∨ -b^{2, 311}_1 c -b^{2, 310}_2 ∨ -b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ -p_620 ∨ b^{2, 311}_0 c in DIMACS: -5576 -5577 5578 -620 5579 0 -5576 -5577 5578 -620 -5580 0 -5576 -5577 5578 -620 5581 0 c -1+1 --> 0 c ( b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ b^{2, 310}_0 ∧ p_620) -> (-b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ -b^{2, 311}_0) c in CNF: c -b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ -p_620 ∨ -b^{2, 311}_2 c -b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ -p_620 ∨ -b^{2, 311}_1 c -b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ -p_620 ∨ -b^{2, 311}_0 c in DIMACS: -5576 5577 -5578 -620 -5579 0 -5576 5577 -5578 -620 -5580 0 -5576 5577 -5578 -620 -5581 0 c 0+1 --> 1 c (-b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ -b^{2, 310}_0 ∧ p_620) -> (-b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ b^{2, 311}_0) c in CNF: c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ -p_620 ∨ -b^{2, 311}_2 c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ -p_620 ∨ -b^{2, 311}_1 c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ -p_620 ∨ b^{2, 311}_0 c in DIMACS: 5576 5577 5578 -620 -5579 0 5576 5577 5578 -620 -5580 0 5576 5577 5578 -620 5581 0 c 1+1 --> 2 c (-b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ b^{2, 310}_0 ∧ p_620) -> (-b^{2, 311}_2 ∧ b^{2, 311}_1 ∧ -b^{2, 311}_0) c in CNF: c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ -p_620 ∨ -b^{2, 311}_2 c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ -p_620 ∨ b^{2, 311}_1 c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ -p_620 ∨ -b^{2, 311}_0 c in DIMACS: 5576 5577 -5578 -620 -5579 0 5576 5577 -5578 -620 5580 0 5576 5577 -5578 -620 -5581 0 c 2+1 --> break c (-b^{2, 310}_2 ∧ b^{2, 310}_1 ∧ -b^{2, 310}_0 ∧ p_620) -> break c in CNF: c b^{2, 310}_2 ∨ -b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ -p_620 ∨ break c in DIMACS: 5576 -5577 5578 -620 1162 0 c 2-1 --> 1 c (-b^{2, 310}_2 ∧ b^{2, 310}_1 ∧ -b^{2, 310}_0 ∧ -p_620) -> (-b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ b^{2, 311}_0) c in CNF: c b^{2, 310}_2 ∨ -b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ p_620 ∨ -b^{2, 311}_2 c b^{2, 310}_2 ∨ -b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ p_620 ∨ -b^{2, 311}_1 c b^{2, 310}_2 ∨ -b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ p_620 ∨ b^{2, 311}_0 c in DIMACS: 5576 -5577 5578 620 -5579 0 5576 -5577 5578 620 -5580 0 5576 -5577 5578 620 5581 0 c 1-1 --> 0 c (-b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ b^{2, 310}_0 ∧ -p_620) -> (-b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ -b^{2, 311}_0) c in CNF: c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ p_620 ∨ -b^{2, 311}_2 c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ p_620 ∨ -b^{2, 311}_1 c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ p_620 ∨ -b^{2, 311}_0 c in DIMACS: 5576 5577 -5578 620 -5579 0 5576 5577 -5578 620 -5580 0 5576 5577 -5578 620 -5581 0 c 0-1 --> -1 c (-b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ -b^{2, 310}_0 ∧ -p_620) -> ( b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ b^{2, 311}_0) c in CNF: c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ p_620 ∨ b^{2, 311}_2 c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ p_620 ∨ -b^{2, 311}_1 c b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ p_620 ∨ b^{2, 311}_0 c in DIMACS: 5576 5577 5578 620 5579 0 5576 5577 5578 620 -5580 0 5576 5577 5578 620 5581 0 c -1-1 --> -2 c ( b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ b^{2, 310}_0 ∧ -p_620) -> ( b^{2, 311}_2 ∧ b^{2, 311}_1 ∧ -b^{2, 311}_0) c in CNF: c -b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ p_620 ∨ b^{2, 311}_2 c -b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ p_620 ∨ b^{2, 311}_1 c -b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ p_620 ∨ -b^{2, 311}_0 c in DIMACS: -5576 5577 -5578 620 5579 0 -5576 5577 -5578 620 5580 0 -5576 5577 -5578 620 -5581 0 c -2-1 --> break c ( b^{2, 310}_2 ∧ b^{2, 310}_1 ∧ -b^{2, 310}_0 ∧ -p_620) -> break c in CNF: c -b^{2, 310}_2 ∨ -b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ p_620 ∨ break c in DIMACS: -5576 -5577 5578 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 310}_2 ∧ -b^{2, 310}_1 ∧ -b^{2, 310}_0 ∧ true) c in CNF: c -b^{2, 310}_2 ∨ b^{2, 310}_1 ∨ b^{2, 310}_0 ∨ false c in DIMACS: -5576 5577 5578 0 c 3 does not represent an automaton state. c -(-b^{2, 310}_2 ∧ b^{2, 310}_1 ∧ b^{2, 310}_0 ∧ true) c in CNF: c b^{2, 310}_2 ∨ -b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ false c in DIMACS: 5576 -5577 -5578 0 c -3 does not represent an automaton state. c -( b^{2, 310}_2 ∧ b^{2, 310}_1 ∧ b^{2, 310}_0 ∧ true) c in CNF: c -b^{2, 310}_2 ∨ -b^{2, 310}_1 ∨ -b^{2, 310}_0 ∨ false c in DIMACS: -5576 -5577 -5578 0 c i = 311 c -2+1 --> -1 c ( b^{2, 311}_2 ∧ b^{2, 311}_1 ∧ -b^{2, 311}_0 ∧ p_622) -> ( b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ b^{2, 312}_0) c in CNF: c -b^{2, 311}_2 ∨ -b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ -p_622 ∨ b^{2, 312}_2 c -b^{2, 311}_2 ∨ -b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ -p_622 ∨ -b^{2, 312}_1 c -b^{2, 311}_2 ∨ -b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ -p_622 ∨ b^{2, 312}_0 c in DIMACS: -5579 -5580 5581 -622 5582 0 -5579 -5580 5581 -622 -5583 0 -5579 -5580 5581 -622 5584 0 c -1+1 --> 0 c ( b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ b^{2, 311}_0 ∧ p_622) -> (-b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ -b^{2, 312}_0) c in CNF: c -b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ -p_622 ∨ -b^{2, 312}_2 c -b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ -p_622 ∨ -b^{2, 312}_1 c -b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ -p_622 ∨ -b^{2, 312}_0 c in DIMACS: -5579 5580 -5581 -622 -5582 0 -5579 5580 -5581 -622 -5583 0 -5579 5580 -5581 -622 -5584 0 c 0+1 --> 1 c (-b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ -b^{2, 311}_0 ∧ p_622) -> (-b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ b^{2, 312}_0) c in CNF: c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ -p_622 ∨ -b^{2, 312}_2 c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ -p_622 ∨ -b^{2, 312}_1 c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ -p_622 ∨ b^{2, 312}_0 c in DIMACS: 5579 5580 5581 -622 -5582 0 5579 5580 5581 -622 -5583 0 5579 5580 5581 -622 5584 0 c 1+1 --> 2 c (-b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ b^{2, 311}_0 ∧ p_622) -> (-b^{2, 312}_2 ∧ b^{2, 312}_1 ∧ -b^{2, 312}_0) c in CNF: c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ -p_622 ∨ -b^{2, 312}_2 c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ -p_622 ∨ b^{2, 312}_1 c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ -p_622 ∨ -b^{2, 312}_0 c in DIMACS: 5579 5580 -5581 -622 -5582 0 5579 5580 -5581 -622 5583 0 5579 5580 -5581 -622 -5584 0 c 2+1 --> break c (-b^{2, 311}_2 ∧ b^{2, 311}_1 ∧ -b^{2, 311}_0 ∧ p_622) -> break c in CNF: c b^{2, 311}_2 ∨ -b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ -p_622 ∨ break c in DIMACS: 5579 -5580 5581 -622 1162 0 c 2-1 --> 1 c (-b^{2, 311}_2 ∧ b^{2, 311}_1 ∧ -b^{2, 311}_0 ∧ -p_622) -> (-b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ b^{2, 312}_0) c in CNF: c b^{2, 311}_2 ∨ -b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ p_622 ∨ -b^{2, 312}_2 c b^{2, 311}_2 ∨ -b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ p_622 ∨ -b^{2, 312}_1 c b^{2, 311}_2 ∨ -b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ p_622 ∨ b^{2, 312}_0 c in DIMACS: 5579 -5580 5581 622 -5582 0 5579 -5580 5581 622 -5583 0 5579 -5580 5581 622 5584 0 c 1-1 --> 0 c (-b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ b^{2, 311}_0 ∧ -p_622) -> (-b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ -b^{2, 312}_0) c in CNF: c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ p_622 ∨ -b^{2, 312}_2 c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ p_622 ∨ -b^{2, 312}_1 c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ p_622 ∨ -b^{2, 312}_0 c in DIMACS: 5579 5580 -5581 622 -5582 0 5579 5580 -5581 622 -5583 0 5579 5580 -5581 622 -5584 0 c 0-1 --> -1 c (-b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ -b^{2, 311}_0 ∧ -p_622) -> ( b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ b^{2, 312}_0) c in CNF: c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ p_622 ∨ b^{2, 312}_2 c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ p_622 ∨ -b^{2, 312}_1 c b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ p_622 ∨ b^{2, 312}_0 c in DIMACS: 5579 5580 5581 622 5582 0 5579 5580 5581 622 -5583 0 5579 5580 5581 622 5584 0 c -1-1 --> -2 c ( b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ b^{2, 311}_0 ∧ -p_622) -> ( b^{2, 312}_2 ∧ b^{2, 312}_1 ∧ -b^{2, 312}_0) c in CNF: c -b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ p_622 ∨ b^{2, 312}_2 c -b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ p_622 ∨ b^{2, 312}_1 c -b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ p_622 ∨ -b^{2, 312}_0 c in DIMACS: -5579 5580 -5581 622 5582 0 -5579 5580 -5581 622 5583 0 -5579 5580 -5581 622 -5584 0 c -2-1 --> break c ( b^{2, 311}_2 ∧ b^{2, 311}_1 ∧ -b^{2, 311}_0 ∧ -p_622) -> break c in CNF: c -b^{2, 311}_2 ∨ -b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ p_622 ∨ break c in DIMACS: -5579 -5580 5581 622 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 311}_2 ∧ -b^{2, 311}_1 ∧ -b^{2, 311}_0 ∧ true) c in CNF: c -b^{2, 311}_2 ∨ b^{2, 311}_1 ∨ b^{2, 311}_0 ∨ false c in DIMACS: -5579 5580 5581 0 c 3 does not represent an automaton state. c -(-b^{2, 311}_2 ∧ b^{2, 311}_1 ∧ b^{2, 311}_0 ∧ true) c in CNF: c b^{2, 311}_2 ∨ -b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ false c in DIMACS: 5579 -5580 -5581 0 c -3 does not represent an automaton state. c -( b^{2, 311}_2 ∧ b^{2, 311}_1 ∧ b^{2, 311}_0 ∧ true) c in CNF: c -b^{2, 311}_2 ∨ -b^{2, 311}_1 ∨ -b^{2, 311}_0 ∨ false c in DIMACS: -5579 -5580 -5581 0 c i = 312 c -2+1 --> -1 c ( b^{2, 312}_2 ∧ b^{2, 312}_1 ∧ -b^{2, 312}_0 ∧ p_624) -> ( b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ b^{2, 313}_0) c in CNF: c -b^{2, 312}_2 ∨ -b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ -p_624 ∨ b^{2, 313}_2 c -b^{2, 312}_2 ∨ -b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ -p_624 ∨ -b^{2, 313}_1 c -b^{2, 312}_2 ∨ -b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ -p_624 ∨ b^{2, 313}_0 c in DIMACS: -5582 -5583 5584 -624 5585 0 -5582 -5583 5584 -624 -5586 0 -5582 -5583 5584 -624 5587 0 c -1+1 --> 0 c ( b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ b^{2, 312}_0 ∧ p_624) -> (-b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ -b^{2, 313}_0) c in CNF: c -b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ -p_624 ∨ -b^{2, 313}_2 c -b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ -p_624 ∨ -b^{2, 313}_1 c -b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ -p_624 ∨ -b^{2, 313}_0 c in DIMACS: -5582 5583 -5584 -624 -5585 0 -5582 5583 -5584 -624 -5586 0 -5582 5583 -5584 -624 -5587 0 c 0+1 --> 1 c (-b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ -b^{2, 312}_0 ∧ p_624) -> (-b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ b^{2, 313}_0) c in CNF: c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ -p_624 ∨ -b^{2, 313}_2 c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ -p_624 ∨ -b^{2, 313}_1 c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ -p_624 ∨ b^{2, 313}_0 c in DIMACS: 5582 5583 5584 -624 -5585 0 5582 5583 5584 -624 -5586 0 5582 5583 5584 -624 5587 0 c 1+1 --> 2 c (-b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ b^{2, 312}_0 ∧ p_624) -> (-b^{2, 313}_2 ∧ b^{2, 313}_1 ∧ -b^{2, 313}_0) c in CNF: c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ -p_624 ∨ -b^{2, 313}_2 c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ -p_624 ∨ b^{2, 313}_1 c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ -p_624 ∨ -b^{2, 313}_0 c in DIMACS: 5582 5583 -5584 -624 -5585 0 5582 5583 -5584 -624 5586 0 5582 5583 -5584 -624 -5587 0 c 2+1 --> break c (-b^{2, 312}_2 ∧ b^{2, 312}_1 ∧ -b^{2, 312}_0 ∧ p_624) -> break c in CNF: c b^{2, 312}_2 ∨ -b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ -p_624 ∨ break c in DIMACS: 5582 -5583 5584 -624 1162 0 c 2-1 --> 1 c (-b^{2, 312}_2 ∧ b^{2, 312}_1 ∧ -b^{2, 312}_0 ∧ -p_624) -> (-b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ b^{2, 313}_0) c in CNF: c b^{2, 312}_2 ∨ -b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ p_624 ∨ -b^{2, 313}_2 c b^{2, 312}_2 ∨ -b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ p_624 ∨ -b^{2, 313}_1 c b^{2, 312}_2 ∨ -b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ p_624 ∨ b^{2, 313}_0 c in DIMACS: 5582 -5583 5584 624 -5585 0 5582 -5583 5584 624 -5586 0 5582 -5583 5584 624 5587 0 c 1-1 --> 0 c (-b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ b^{2, 312}_0 ∧ -p_624) -> (-b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ -b^{2, 313}_0) c in CNF: c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ p_624 ∨ -b^{2, 313}_2 c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ p_624 ∨ -b^{2, 313}_1 c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ p_624 ∨ -b^{2, 313}_0 c in DIMACS: 5582 5583 -5584 624 -5585 0 5582 5583 -5584 624 -5586 0 5582 5583 -5584 624 -5587 0 c 0-1 --> -1 c (-b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ -b^{2, 312}_0 ∧ -p_624) -> ( b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ b^{2, 313}_0) c in CNF: c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ p_624 ∨ b^{2, 313}_2 c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ p_624 ∨ -b^{2, 313}_1 c b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ p_624 ∨ b^{2, 313}_0 c in DIMACS: 5582 5583 5584 624 5585 0 5582 5583 5584 624 -5586 0 5582 5583 5584 624 5587 0 c -1-1 --> -2 c ( b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ b^{2, 312}_0 ∧ -p_624) -> ( b^{2, 313}_2 ∧ b^{2, 313}_1 ∧ -b^{2, 313}_0) c in CNF: c -b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ p_624 ∨ b^{2, 313}_2 c -b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ p_624 ∨ b^{2, 313}_1 c -b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ p_624 ∨ -b^{2, 313}_0 c in DIMACS: -5582 5583 -5584 624 5585 0 -5582 5583 -5584 624 5586 0 -5582 5583 -5584 624 -5587 0 c -2-1 --> break c ( b^{2, 312}_2 ∧ b^{2, 312}_1 ∧ -b^{2, 312}_0 ∧ -p_624) -> break c in CNF: c -b^{2, 312}_2 ∨ -b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ p_624 ∨ break c in DIMACS: -5582 -5583 5584 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 312}_2 ∧ -b^{2, 312}_1 ∧ -b^{2, 312}_0 ∧ true) c in CNF: c -b^{2, 312}_2 ∨ b^{2, 312}_1 ∨ b^{2, 312}_0 ∨ false c in DIMACS: -5582 5583 5584 0 c 3 does not represent an automaton state. c -(-b^{2, 312}_2 ∧ b^{2, 312}_1 ∧ b^{2, 312}_0 ∧ true) c in CNF: c b^{2, 312}_2 ∨ -b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ false c in DIMACS: 5582 -5583 -5584 0 c -3 does not represent an automaton state. c -( b^{2, 312}_2 ∧ b^{2, 312}_1 ∧ b^{2, 312}_0 ∧ true) c in CNF: c -b^{2, 312}_2 ∨ -b^{2, 312}_1 ∨ -b^{2, 312}_0 ∨ false c in DIMACS: -5582 -5583 -5584 0 c i = 313 c -2+1 --> -1 c ( b^{2, 313}_2 ∧ b^{2, 313}_1 ∧ -b^{2, 313}_0 ∧ p_626) -> ( b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ b^{2, 314}_0) c in CNF: c -b^{2, 313}_2 ∨ -b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ -p_626 ∨ b^{2, 314}_2 c -b^{2, 313}_2 ∨ -b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ -p_626 ∨ -b^{2, 314}_1 c -b^{2, 313}_2 ∨ -b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ -p_626 ∨ b^{2, 314}_0 c in DIMACS: -5585 -5586 5587 -626 5588 0 -5585 -5586 5587 -626 -5589 0 -5585 -5586 5587 -626 5590 0 c -1+1 --> 0 c ( b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ b^{2, 313}_0 ∧ p_626) -> (-b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ -b^{2, 314}_0) c in CNF: c -b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ -p_626 ∨ -b^{2, 314}_2 c -b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ -p_626 ∨ -b^{2, 314}_1 c -b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ -p_626 ∨ -b^{2, 314}_0 c in DIMACS: -5585 5586 -5587 -626 -5588 0 -5585 5586 -5587 -626 -5589 0 -5585 5586 -5587 -626 -5590 0 c 0+1 --> 1 c (-b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ -b^{2, 313}_0 ∧ p_626) -> (-b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ b^{2, 314}_0) c in CNF: c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ -p_626 ∨ -b^{2, 314}_2 c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ -p_626 ∨ -b^{2, 314}_1 c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ -p_626 ∨ b^{2, 314}_0 c in DIMACS: 5585 5586 5587 -626 -5588 0 5585 5586 5587 -626 -5589 0 5585 5586 5587 -626 5590 0 c 1+1 --> 2 c (-b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ b^{2, 313}_0 ∧ p_626) -> (-b^{2, 314}_2 ∧ b^{2, 314}_1 ∧ -b^{2, 314}_0) c in CNF: c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ -p_626 ∨ -b^{2, 314}_2 c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ -p_626 ∨ b^{2, 314}_1 c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ -p_626 ∨ -b^{2, 314}_0 c in DIMACS: 5585 5586 -5587 -626 -5588 0 5585 5586 -5587 -626 5589 0 5585 5586 -5587 -626 -5590 0 c 2+1 --> break c (-b^{2, 313}_2 ∧ b^{2, 313}_1 ∧ -b^{2, 313}_0 ∧ p_626) -> break c in CNF: c b^{2, 313}_2 ∨ -b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ -p_626 ∨ break c in DIMACS: 5585 -5586 5587 -626 1162 0 c 2-1 --> 1 c (-b^{2, 313}_2 ∧ b^{2, 313}_1 ∧ -b^{2, 313}_0 ∧ -p_626) -> (-b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ b^{2, 314}_0) c in CNF: c b^{2, 313}_2 ∨ -b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ p_626 ∨ -b^{2, 314}_2 c b^{2, 313}_2 ∨ -b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ p_626 ∨ -b^{2, 314}_1 c b^{2, 313}_2 ∨ -b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ p_626 ∨ b^{2, 314}_0 c in DIMACS: 5585 -5586 5587 626 -5588 0 5585 -5586 5587 626 -5589 0 5585 -5586 5587 626 5590 0 c 1-1 --> 0 c (-b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ b^{2, 313}_0 ∧ -p_626) -> (-b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ -b^{2, 314}_0) c in CNF: c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ p_626 ∨ -b^{2, 314}_2 c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ p_626 ∨ -b^{2, 314}_1 c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ p_626 ∨ -b^{2, 314}_0 c in DIMACS: 5585 5586 -5587 626 -5588 0 5585 5586 -5587 626 -5589 0 5585 5586 -5587 626 -5590 0 c 0-1 --> -1 c (-b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ -b^{2, 313}_0 ∧ -p_626) -> ( b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ b^{2, 314}_0) c in CNF: c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ p_626 ∨ b^{2, 314}_2 c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ p_626 ∨ -b^{2, 314}_1 c b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ p_626 ∨ b^{2, 314}_0 c in DIMACS: 5585 5586 5587 626 5588 0 5585 5586 5587 626 -5589 0 5585 5586 5587 626 5590 0 c -1-1 --> -2 c ( b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ b^{2, 313}_0 ∧ -p_626) -> ( b^{2, 314}_2 ∧ b^{2, 314}_1 ∧ -b^{2, 314}_0) c in CNF: c -b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ p_626 ∨ b^{2, 314}_2 c -b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ p_626 ∨ b^{2, 314}_1 c -b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ p_626 ∨ -b^{2, 314}_0 c in DIMACS: -5585 5586 -5587 626 5588 0 -5585 5586 -5587 626 5589 0 -5585 5586 -5587 626 -5590 0 c -2-1 --> break c ( b^{2, 313}_2 ∧ b^{2, 313}_1 ∧ -b^{2, 313}_0 ∧ -p_626) -> break c in CNF: c -b^{2, 313}_2 ∨ -b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ p_626 ∨ break c in DIMACS: -5585 -5586 5587 626 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 313}_2 ∧ -b^{2, 313}_1 ∧ -b^{2, 313}_0 ∧ true) c in CNF: c -b^{2, 313}_2 ∨ b^{2, 313}_1 ∨ b^{2, 313}_0 ∨ false c in DIMACS: -5585 5586 5587 0 c 3 does not represent an automaton state. c -(-b^{2, 313}_2 ∧ b^{2, 313}_1 ∧ b^{2, 313}_0 ∧ true) c in CNF: c b^{2, 313}_2 ∨ -b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ false c in DIMACS: 5585 -5586 -5587 0 c -3 does not represent an automaton state. c -( b^{2, 313}_2 ∧ b^{2, 313}_1 ∧ b^{2, 313}_0 ∧ true) c in CNF: c -b^{2, 313}_2 ∨ -b^{2, 313}_1 ∨ -b^{2, 313}_0 ∨ false c in DIMACS: -5585 -5586 -5587 0 c i = 314 c -2+1 --> -1 c ( b^{2, 314}_2 ∧ b^{2, 314}_1 ∧ -b^{2, 314}_0 ∧ p_628) -> ( b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ b^{2, 315}_0) c in CNF: c -b^{2, 314}_2 ∨ -b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ -p_628 ∨ b^{2, 315}_2 c -b^{2, 314}_2 ∨ -b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ -p_628 ∨ -b^{2, 315}_1 c -b^{2, 314}_2 ∨ -b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ -p_628 ∨ b^{2, 315}_0 c in DIMACS: -5588 -5589 5590 -628 5591 0 -5588 -5589 5590 -628 -5592 0 -5588 -5589 5590 -628 5593 0 c -1+1 --> 0 c ( b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ b^{2, 314}_0 ∧ p_628) -> (-b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ -b^{2, 315}_0) c in CNF: c -b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ -p_628 ∨ -b^{2, 315}_2 c -b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ -p_628 ∨ -b^{2, 315}_1 c -b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ -p_628 ∨ -b^{2, 315}_0 c in DIMACS: -5588 5589 -5590 -628 -5591 0 -5588 5589 -5590 -628 -5592 0 -5588 5589 -5590 -628 -5593 0 c 0+1 --> 1 c (-b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ -b^{2, 314}_0 ∧ p_628) -> (-b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ b^{2, 315}_0) c in CNF: c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ -p_628 ∨ -b^{2, 315}_2 c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ -p_628 ∨ -b^{2, 315}_1 c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ -p_628 ∨ b^{2, 315}_0 c in DIMACS: 5588 5589 5590 -628 -5591 0 5588 5589 5590 -628 -5592 0 5588 5589 5590 -628 5593 0 c 1+1 --> 2 c (-b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ b^{2, 314}_0 ∧ p_628) -> (-b^{2, 315}_2 ∧ b^{2, 315}_1 ∧ -b^{2, 315}_0) c in CNF: c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ -p_628 ∨ -b^{2, 315}_2 c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ -p_628 ∨ b^{2, 315}_1 c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ -p_628 ∨ -b^{2, 315}_0 c in DIMACS: 5588 5589 -5590 -628 -5591 0 5588 5589 -5590 -628 5592 0 5588 5589 -5590 -628 -5593 0 c 2+1 --> break c (-b^{2, 314}_2 ∧ b^{2, 314}_1 ∧ -b^{2, 314}_0 ∧ p_628) -> break c in CNF: c b^{2, 314}_2 ∨ -b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ -p_628 ∨ break c in DIMACS: 5588 -5589 5590 -628 1162 0 c 2-1 --> 1 c (-b^{2, 314}_2 ∧ b^{2, 314}_1 ∧ -b^{2, 314}_0 ∧ -p_628) -> (-b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ b^{2, 315}_0) c in CNF: c b^{2, 314}_2 ∨ -b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ p_628 ∨ -b^{2, 315}_2 c b^{2, 314}_2 ∨ -b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ p_628 ∨ -b^{2, 315}_1 c b^{2, 314}_2 ∨ -b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ p_628 ∨ b^{2, 315}_0 c in DIMACS: 5588 -5589 5590 628 -5591 0 5588 -5589 5590 628 -5592 0 5588 -5589 5590 628 5593 0 c 1-1 --> 0 c (-b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ b^{2, 314}_0 ∧ -p_628) -> (-b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ -b^{2, 315}_0) c in CNF: c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ p_628 ∨ -b^{2, 315}_2 c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ p_628 ∨ -b^{2, 315}_1 c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ p_628 ∨ -b^{2, 315}_0 c in DIMACS: 5588 5589 -5590 628 -5591 0 5588 5589 -5590 628 -5592 0 5588 5589 -5590 628 -5593 0 c 0-1 --> -1 c (-b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ -b^{2, 314}_0 ∧ -p_628) -> ( b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ b^{2, 315}_0) c in CNF: c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ p_628 ∨ b^{2, 315}_2 c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ p_628 ∨ -b^{2, 315}_1 c b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ p_628 ∨ b^{2, 315}_0 c in DIMACS: 5588 5589 5590 628 5591 0 5588 5589 5590 628 -5592 0 5588 5589 5590 628 5593 0 c -1-1 --> -2 c ( b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ b^{2, 314}_0 ∧ -p_628) -> ( b^{2, 315}_2 ∧ b^{2, 315}_1 ∧ -b^{2, 315}_0) c in CNF: c -b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ p_628 ∨ b^{2, 315}_2 c -b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ p_628 ∨ b^{2, 315}_1 c -b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ p_628 ∨ -b^{2, 315}_0 c in DIMACS: -5588 5589 -5590 628 5591 0 -5588 5589 -5590 628 5592 0 -5588 5589 -5590 628 -5593 0 c -2-1 --> break c ( b^{2, 314}_2 ∧ b^{2, 314}_1 ∧ -b^{2, 314}_0 ∧ -p_628) -> break c in CNF: c -b^{2, 314}_2 ∨ -b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ p_628 ∨ break c in DIMACS: -5588 -5589 5590 628 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 314}_2 ∧ -b^{2, 314}_1 ∧ -b^{2, 314}_0 ∧ true) c in CNF: c -b^{2, 314}_2 ∨ b^{2, 314}_1 ∨ b^{2, 314}_0 ∨ false c in DIMACS: -5588 5589 5590 0 c 3 does not represent an automaton state. c -(-b^{2, 314}_2 ∧ b^{2, 314}_1 ∧ b^{2, 314}_0 ∧ true) c in CNF: c b^{2, 314}_2 ∨ -b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ false c in DIMACS: 5588 -5589 -5590 0 c -3 does not represent an automaton state. c -( b^{2, 314}_2 ∧ b^{2, 314}_1 ∧ b^{2, 314}_0 ∧ true) c in CNF: c -b^{2, 314}_2 ∨ -b^{2, 314}_1 ∨ -b^{2, 314}_0 ∨ false c in DIMACS: -5588 -5589 -5590 0 c i = 315 c -2+1 --> -1 c ( b^{2, 315}_2 ∧ b^{2, 315}_1 ∧ -b^{2, 315}_0 ∧ p_630) -> ( b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ b^{2, 316}_0) c in CNF: c -b^{2, 315}_2 ∨ -b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ -p_630 ∨ b^{2, 316}_2 c -b^{2, 315}_2 ∨ -b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ -p_630 ∨ -b^{2, 316}_1 c -b^{2, 315}_2 ∨ -b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ -p_630 ∨ b^{2, 316}_0 c in DIMACS: -5591 -5592 5593 -630 5594 0 -5591 -5592 5593 -630 -5595 0 -5591 -5592 5593 -630 5596 0 c -1+1 --> 0 c ( b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ b^{2, 315}_0 ∧ p_630) -> (-b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ -b^{2, 316}_0) c in CNF: c -b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ -p_630 ∨ -b^{2, 316}_2 c -b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ -p_630 ∨ -b^{2, 316}_1 c -b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ -p_630 ∨ -b^{2, 316}_0 c in DIMACS: -5591 5592 -5593 -630 -5594 0 -5591 5592 -5593 -630 -5595 0 -5591 5592 -5593 -630 -5596 0 c 0+1 --> 1 c (-b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ -b^{2, 315}_0 ∧ p_630) -> (-b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ b^{2, 316}_0) c in CNF: c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ -p_630 ∨ -b^{2, 316}_2 c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ -p_630 ∨ -b^{2, 316}_1 c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ -p_630 ∨ b^{2, 316}_0 c in DIMACS: 5591 5592 5593 -630 -5594 0 5591 5592 5593 -630 -5595 0 5591 5592 5593 -630 5596 0 c 1+1 --> 2 c (-b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ b^{2, 315}_0 ∧ p_630) -> (-b^{2, 316}_2 ∧ b^{2, 316}_1 ∧ -b^{2, 316}_0) c in CNF: c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ -p_630 ∨ -b^{2, 316}_2 c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ -p_630 ∨ b^{2, 316}_1 c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ -p_630 ∨ -b^{2, 316}_0 c in DIMACS: 5591 5592 -5593 -630 -5594 0 5591 5592 -5593 -630 5595 0 5591 5592 -5593 -630 -5596 0 c 2+1 --> break c (-b^{2, 315}_2 ∧ b^{2, 315}_1 ∧ -b^{2, 315}_0 ∧ p_630) -> break c in CNF: c b^{2, 315}_2 ∨ -b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ -p_630 ∨ break c in DIMACS: 5591 -5592 5593 -630 1162 0 c 2-1 --> 1 c (-b^{2, 315}_2 ∧ b^{2, 315}_1 ∧ -b^{2, 315}_0 ∧ -p_630) -> (-b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ b^{2, 316}_0) c in CNF: c b^{2, 315}_2 ∨ -b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ p_630 ∨ -b^{2, 316}_2 c b^{2, 315}_2 ∨ -b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ p_630 ∨ -b^{2, 316}_1 c b^{2, 315}_2 ∨ -b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ p_630 ∨ b^{2, 316}_0 c in DIMACS: 5591 -5592 5593 630 -5594 0 5591 -5592 5593 630 -5595 0 5591 -5592 5593 630 5596 0 c 1-1 --> 0 c (-b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ b^{2, 315}_0 ∧ -p_630) -> (-b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ -b^{2, 316}_0) c in CNF: c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ p_630 ∨ -b^{2, 316}_2 c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ p_630 ∨ -b^{2, 316}_1 c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ p_630 ∨ -b^{2, 316}_0 c in DIMACS: 5591 5592 -5593 630 -5594 0 5591 5592 -5593 630 -5595 0 5591 5592 -5593 630 -5596 0 c 0-1 --> -1 c (-b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ -b^{2, 315}_0 ∧ -p_630) -> ( b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ b^{2, 316}_0) c in CNF: c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ p_630 ∨ b^{2, 316}_2 c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ p_630 ∨ -b^{2, 316}_1 c b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ p_630 ∨ b^{2, 316}_0 c in DIMACS: 5591 5592 5593 630 5594 0 5591 5592 5593 630 -5595 0 5591 5592 5593 630 5596 0 c -1-1 --> -2 c ( b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ b^{2, 315}_0 ∧ -p_630) -> ( b^{2, 316}_2 ∧ b^{2, 316}_1 ∧ -b^{2, 316}_0) c in CNF: c -b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ p_630 ∨ b^{2, 316}_2 c -b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ p_630 ∨ b^{2, 316}_1 c -b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ p_630 ∨ -b^{2, 316}_0 c in DIMACS: -5591 5592 -5593 630 5594 0 -5591 5592 -5593 630 5595 0 -5591 5592 -5593 630 -5596 0 c -2-1 --> break c ( b^{2, 315}_2 ∧ b^{2, 315}_1 ∧ -b^{2, 315}_0 ∧ -p_630) -> break c in CNF: c -b^{2, 315}_2 ∨ -b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ p_630 ∨ break c in DIMACS: -5591 -5592 5593 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 315}_2 ∧ -b^{2, 315}_1 ∧ -b^{2, 315}_0 ∧ true) c in CNF: c -b^{2, 315}_2 ∨ b^{2, 315}_1 ∨ b^{2, 315}_0 ∨ false c in DIMACS: -5591 5592 5593 0 c 3 does not represent an automaton state. c -(-b^{2, 315}_2 ∧ b^{2, 315}_1 ∧ b^{2, 315}_0 ∧ true) c in CNF: c b^{2, 315}_2 ∨ -b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ false c in DIMACS: 5591 -5592 -5593 0 c -3 does not represent an automaton state. c -( b^{2, 315}_2 ∧ b^{2, 315}_1 ∧ b^{2, 315}_0 ∧ true) c in CNF: c -b^{2, 315}_2 ∨ -b^{2, 315}_1 ∨ -b^{2, 315}_0 ∨ false c in DIMACS: -5591 -5592 -5593 0 c i = 316 c -2+1 --> -1 c ( b^{2, 316}_2 ∧ b^{2, 316}_1 ∧ -b^{2, 316}_0 ∧ p_632) -> ( b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ b^{2, 317}_0) c in CNF: c -b^{2, 316}_2 ∨ -b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ -p_632 ∨ b^{2, 317}_2 c -b^{2, 316}_2 ∨ -b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ -p_632 ∨ -b^{2, 317}_1 c -b^{2, 316}_2 ∨ -b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ -p_632 ∨ b^{2, 317}_0 c in DIMACS: -5594 -5595 5596 -632 5597 0 -5594 -5595 5596 -632 -5598 0 -5594 -5595 5596 -632 5599 0 c -1+1 --> 0 c ( b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ b^{2, 316}_0 ∧ p_632) -> (-b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ -b^{2, 317}_0) c in CNF: c -b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ -p_632 ∨ -b^{2, 317}_2 c -b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ -p_632 ∨ -b^{2, 317}_1 c -b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ -p_632 ∨ -b^{2, 317}_0 c in DIMACS: -5594 5595 -5596 -632 -5597 0 -5594 5595 -5596 -632 -5598 0 -5594 5595 -5596 -632 -5599 0 c 0+1 --> 1 c (-b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ -b^{2, 316}_0 ∧ p_632) -> (-b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ b^{2, 317}_0) c in CNF: c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ -p_632 ∨ -b^{2, 317}_2 c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ -p_632 ∨ -b^{2, 317}_1 c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ -p_632 ∨ b^{2, 317}_0 c in DIMACS: 5594 5595 5596 -632 -5597 0 5594 5595 5596 -632 -5598 0 5594 5595 5596 -632 5599 0 c 1+1 --> 2 c (-b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ b^{2, 316}_0 ∧ p_632) -> (-b^{2, 317}_2 ∧ b^{2, 317}_1 ∧ -b^{2, 317}_0) c in CNF: c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ -p_632 ∨ -b^{2, 317}_2 c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ -p_632 ∨ b^{2, 317}_1 c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ -p_632 ∨ -b^{2, 317}_0 c in DIMACS: 5594 5595 -5596 -632 -5597 0 5594 5595 -5596 -632 5598 0 5594 5595 -5596 -632 -5599 0 c 2+1 --> break c (-b^{2, 316}_2 ∧ b^{2, 316}_1 ∧ -b^{2, 316}_0 ∧ p_632) -> break c in CNF: c b^{2, 316}_2 ∨ -b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ -p_632 ∨ break c in DIMACS: 5594 -5595 5596 -632 1162 0 c 2-1 --> 1 c (-b^{2, 316}_2 ∧ b^{2, 316}_1 ∧ -b^{2, 316}_0 ∧ -p_632) -> (-b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ b^{2, 317}_0) c in CNF: c b^{2, 316}_2 ∨ -b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ p_632 ∨ -b^{2, 317}_2 c b^{2, 316}_2 ∨ -b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ p_632 ∨ -b^{2, 317}_1 c b^{2, 316}_2 ∨ -b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ p_632 ∨ b^{2, 317}_0 c in DIMACS: 5594 -5595 5596 632 -5597 0 5594 -5595 5596 632 -5598 0 5594 -5595 5596 632 5599 0 c 1-1 --> 0 c (-b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ b^{2, 316}_0 ∧ -p_632) -> (-b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ -b^{2, 317}_0) c in CNF: c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ p_632 ∨ -b^{2, 317}_2 c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ p_632 ∨ -b^{2, 317}_1 c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ p_632 ∨ -b^{2, 317}_0 c in DIMACS: 5594 5595 -5596 632 -5597 0 5594 5595 -5596 632 -5598 0 5594 5595 -5596 632 -5599 0 c 0-1 --> -1 c (-b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ -b^{2, 316}_0 ∧ -p_632) -> ( b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ b^{2, 317}_0) c in CNF: c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ p_632 ∨ b^{2, 317}_2 c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ p_632 ∨ -b^{2, 317}_1 c b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ p_632 ∨ b^{2, 317}_0 c in DIMACS: 5594 5595 5596 632 5597 0 5594 5595 5596 632 -5598 0 5594 5595 5596 632 5599 0 c -1-1 --> -2 c ( b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ b^{2, 316}_0 ∧ -p_632) -> ( b^{2, 317}_2 ∧ b^{2, 317}_1 ∧ -b^{2, 317}_0) c in CNF: c -b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ p_632 ∨ b^{2, 317}_2 c -b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ p_632 ∨ b^{2, 317}_1 c -b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ p_632 ∨ -b^{2, 317}_0 c in DIMACS: -5594 5595 -5596 632 5597 0 -5594 5595 -5596 632 5598 0 -5594 5595 -5596 632 -5599 0 c -2-1 --> break c ( b^{2, 316}_2 ∧ b^{2, 316}_1 ∧ -b^{2, 316}_0 ∧ -p_632) -> break c in CNF: c -b^{2, 316}_2 ∨ -b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ p_632 ∨ break c in DIMACS: -5594 -5595 5596 632 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 316}_2 ∧ -b^{2, 316}_1 ∧ -b^{2, 316}_0 ∧ true) c in CNF: c -b^{2, 316}_2 ∨ b^{2, 316}_1 ∨ b^{2, 316}_0 ∨ false c in DIMACS: -5594 5595 5596 0 c 3 does not represent an automaton state. c -(-b^{2, 316}_2 ∧ b^{2, 316}_1 ∧ b^{2, 316}_0 ∧ true) c in CNF: c b^{2, 316}_2 ∨ -b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ false c in DIMACS: 5594 -5595 -5596 0 c -3 does not represent an automaton state. c -( b^{2, 316}_2 ∧ b^{2, 316}_1 ∧ b^{2, 316}_0 ∧ true) c in CNF: c -b^{2, 316}_2 ∨ -b^{2, 316}_1 ∨ -b^{2, 316}_0 ∨ false c in DIMACS: -5594 -5595 -5596 0 c i = 317 c -2+1 --> -1 c ( b^{2, 317}_2 ∧ b^{2, 317}_1 ∧ -b^{2, 317}_0 ∧ p_634) -> ( b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ b^{2, 318}_0) c in CNF: c -b^{2, 317}_2 ∨ -b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ -p_634 ∨ b^{2, 318}_2 c -b^{2, 317}_2 ∨ -b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ -p_634 ∨ -b^{2, 318}_1 c -b^{2, 317}_2 ∨ -b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ -p_634 ∨ b^{2, 318}_0 c in DIMACS: -5597 -5598 5599 -634 5600 0 -5597 -5598 5599 -634 -5601 0 -5597 -5598 5599 -634 5602 0 c -1+1 --> 0 c ( b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ b^{2, 317}_0 ∧ p_634) -> (-b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ -b^{2, 318}_0) c in CNF: c -b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ -p_634 ∨ -b^{2, 318}_2 c -b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ -p_634 ∨ -b^{2, 318}_1 c -b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ -p_634 ∨ -b^{2, 318}_0 c in DIMACS: -5597 5598 -5599 -634 -5600 0 -5597 5598 -5599 -634 -5601 0 -5597 5598 -5599 -634 -5602 0 c 0+1 --> 1 c (-b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ -b^{2, 317}_0 ∧ p_634) -> (-b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ b^{2, 318}_0) c in CNF: c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ -p_634 ∨ -b^{2, 318}_2 c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ -p_634 ∨ -b^{2, 318}_1 c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ -p_634 ∨ b^{2, 318}_0 c in DIMACS: 5597 5598 5599 -634 -5600 0 5597 5598 5599 -634 -5601 0 5597 5598 5599 -634 5602 0 c 1+1 --> 2 c (-b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ b^{2, 317}_0 ∧ p_634) -> (-b^{2, 318}_2 ∧ b^{2, 318}_1 ∧ -b^{2, 318}_0) c in CNF: c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ -p_634 ∨ -b^{2, 318}_2 c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ -p_634 ∨ b^{2, 318}_1 c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ -p_634 ∨ -b^{2, 318}_0 c in DIMACS: 5597 5598 -5599 -634 -5600 0 5597 5598 -5599 -634 5601 0 5597 5598 -5599 -634 -5602 0 c 2+1 --> break c (-b^{2, 317}_2 ∧ b^{2, 317}_1 ∧ -b^{2, 317}_0 ∧ p_634) -> break c in CNF: c b^{2, 317}_2 ∨ -b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ -p_634 ∨ break c in DIMACS: 5597 -5598 5599 -634 1162 0 c 2-1 --> 1 c (-b^{2, 317}_2 ∧ b^{2, 317}_1 ∧ -b^{2, 317}_0 ∧ -p_634) -> (-b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ b^{2, 318}_0) c in CNF: c b^{2, 317}_2 ∨ -b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ p_634 ∨ -b^{2, 318}_2 c b^{2, 317}_2 ∨ -b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ p_634 ∨ -b^{2, 318}_1 c b^{2, 317}_2 ∨ -b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ p_634 ∨ b^{2, 318}_0 c in DIMACS: 5597 -5598 5599 634 -5600 0 5597 -5598 5599 634 -5601 0 5597 -5598 5599 634 5602 0 c 1-1 --> 0 c (-b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ b^{2, 317}_0 ∧ -p_634) -> (-b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ -b^{2, 318}_0) c in CNF: c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ p_634 ∨ -b^{2, 318}_2 c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ p_634 ∨ -b^{2, 318}_1 c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ p_634 ∨ -b^{2, 318}_0 c in DIMACS: 5597 5598 -5599 634 -5600 0 5597 5598 -5599 634 -5601 0 5597 5598 -5599 634 -5602 0 c 0-1 --> -1 c (-b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ -b^{2, 317}_0 ∧ -p_634) -> ( b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ b^{2, 318}_0) c in CNF: c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ p_634 ∨ b^{2, 318}_2 c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ p_634 ∨ -b^{2, 318}_1 c b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ p_634 ∨ b^{2, 318}_0 c in DIMACS: 5597 5598 5599 634 5600 0 5597 5598 5599 634 -5601 0 5597 5598 5599 634 5602 0 c -1-1 --> -2 c ( b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ b^{2, 317}_0 ∧ -p_634) -> ( b^{2, 318}_2 ∧ b^{2, 318}_1 ∧ -b^{2, 318}_0) c in CNF: c -b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ p_634 ∨ b^{2, 318}_2 c -b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ p_634 ∨ b^{2, 318}_1 c -b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ p_634 ∨ -b^{2, 318}_0 c in DIMACS: -5597 5598 -5599 634 5600 0 -5597 5598 -5599 634 5601 0 -5597 5598 -5599 634 -5602 0 c -2-1 --> break c ( b^{2, 317}_2 ∧ b^{2, 317}_1 ∧ -b^{2, 317}_0 ∧ -p_634) -> break c in CNF: c -b^{2, 317}_2 ∨ -b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ p_634 ∨ break c in DIMACS: -5597 -5598 5599 634 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 317}_2 ∧ -b^{2, 317}_1 ∧ -b^{2, 317}_0 ∧ true) c in CNF: c -b^{2, 317}_2 ∨ b^{2, 317}_1 ∨ b^{2, 317}_0 ∨ false c in DIMACS: -5597 5598 5599 0 c 3 does not represent an automaton state. c -(-b^{2, 317}_2 ∧ b^{2, 317}_1 ∧ b^{2, 317}_0 ∧ true) c in CNF: c b^{2, 317}_2 ∨ -b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ false c in DIMACS: 5597 -5598 -5599 0 c -3 does not represent an automaton state. c -( b^{2, 317}_2 ∧ b^{2, 317}_1 ∧ b^{2, 317}_0 ∧ true) c in CNF: c -b^{2, 317}_2 ∨ -b^{2, 317}_1 ∨ -b^{2, 317}_0 ∨ false c in DIMACS: -5597 -5598 -5599 0 c i = 318 c -2+1 --> -1 c ( b^{2, 318}_2 ∧ b^{2, 318}_1 ∧ -b^{2, 318}_0 ∧ p_636) -> ( b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ b^{2, 319}_0) c in CNF: c -b^{2, 318}_2 ∨ -b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ -p_636 ∨ b^{2, 319}_2 c -b^{2, 318}_2 ∨ -b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ -p_636 ∨ -b^{2, 319}_1 c -b^{2, 318}_2 ∨ -b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ -p_636 ∨ b^{2, 319}_0 c in DIMACS: -5600 -5601 5602 -636 5603 0 -5600 -5601 5602 -636 -5604 0 -5600 -5601 5602 -636 5605 0 c -1+1 --> 0 c ( b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ b^{2, 318}_0 ∧ p_636) -> (-b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ -b^{2, 319}_0) c in CNF: c -b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ -p_636 ∨ -b^{2, 319}_2 c -b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ -p_636 ∨ -b^{2, 319}_1 c -b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ -p_636 ∨ -b^{2, 319}_0 c in DIMACS: -5600 5601 -5602 -636 -5603 0 -5600 5601 -5602 -636 -5604 0 -5600 5601 -5602 -636 -5605 0 c 0+1 --> 1 c (-b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ -b^{2, 318}_0 ∧ p_636) -> (-b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ b^{2, 319}_0) c in CNF: c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ -p_636 ∨ -b^{2, 319}_2 c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ -p_636 ∨ -b^{2, 319}_1 c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ -p_636 ∨ b^{2, 319}_0 c in DIMACS: 5600 5601 5602 -636 -5603 0 5600 5601 5602 -636 -5604 0 5600 5601 5602 -636 5605 0 c 1+1 --> 2 c (-b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ b^{2, 318}_0 ∧ p_636) -> (-b^{2, 319}_2 ∧ b^{2, 319}_1 ∧ -b^{2, 319}_0) c in CNF: c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ -p_636 ∨ -b^{2, 319}_2 c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ -p_636 ∨ b^{2, 319}_1 c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ -p_636 ∨ -b^{2, 319}_0 c in DIMACS: 5600 5601 -5602 -636 -5603 0 5600 5601 -5602 -636 5604 0 5600 5601 -5602 -636 -5605 0 c 2+1 --> break c (-b^{2, 318}_2 ∧ b^{2, 318}_1 ∧ -b^{2, 318}_0 ∧ p_636) -> break c in CNF: c b^{2, 318}_2 ∨ -b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ -p_636 ∨ break c in DIMACS: 5600 -5601 5602 -636 1162 0 c 2-1 --> 1 c (-b^{2, 318}_2 ∧ b^{2, 318}_1 ∧ -b^{2, 318}_0 ∧ -p_636) -> (-b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ b^{2, 319}_0) c in CNF: c b^{2, 318}_2 ∨ -b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ p_636 ∨ -b^{2, 319}_2 c b^{2, 318}_2 ∨ -b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ p_636 ∨ -b^{2, 319}_1 c b^{2, 318}_2 ∨ -b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ p_636 ∨ b^{2, 319}_0 c in DIMACS: 5600 -5601 5602 636 -5603 0 5600 -5601 5602 636 -5604 0 5600 -5601 5602 636 5605 0 c 1-1 --> 0 c (-b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ b^{2, 318}_0 ∧ -p_636) -> (-b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ -b^{2, 319}_0) c in CNF: c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ p_636 ∨ -b^{2, 319}_2 c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ p_636 ∨ -b^{2, 319}_1 c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ p_636 ∨ -b^{2, 319}_0 c in DIMACS: 5600 5601 -5602 636 -5603 0 5600 5601 -5602 636 -5604 0 5600 5601 -5602 636 -5605 0 c 0-1 --> -1 c (-b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ -b^{2, 318}_0 ∧ -p_636) -> ( b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ b^{2, 319}_0) c in CNF: c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ p_636 ∨ b^{2, 319}_2 c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ p_636 ∨ -b^{2, 319}_1 c b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ p_636 ∨ b^{2, 319}_0 c in DIMACS: 5600 5601 5602 636 5603 0 5600 5601 5602 636 -5604 0 5600 5601 5602 636 5605 0 c -1-1 --> -2 c ( b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ b^{2, 318}_0 ∧ -p_636) -> ( b^{2, 319}_2 ∧ b^{2, 319}_1 ∧ -b^{2, 319}_0) c in CNF: c -b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ p_636 ∨ b^{2, 319}_2 c -b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ p_636 ∨ b^{2, 319}_1 c -b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ p_636 ∨ -b^{2, 319}_0 c in DIMACS: -5600 5601 -5602 636 5603 0 -5600 5601 -5602 636 5604 0 -5600 5601 -5602 636 -5605 0 c -2-1 --> break c ( b^{2, 318}_2 ∧ b^{2, 318}_1 ∧ -b^{2, 318}_0 ∧ -p_636) -> break c in CNF: c -b^{2, 318}_2 ∨ -b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ p_636 ∨ break c in DIMACS: -5600 -5601 5602 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 318}_2 ∧ -b^{2, 318}_1 ∧ -b^{2, 318}_0 ∧ true) c in CNF: c -b^{2, 318}_2 ∨ b^{2, 318}_1 ∨ b^{2, 318}_0 ∨ false c in DIMACS: -5600 5601 5602 0 c 3 does not represent an automaton state. c -(-b^{2, 318}_2 ∧ b^{2, 318}_1 ∧ b^{2, 318}_0 ∧ true) c in CNF: c b^{2, 318}_2 ∨ -b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ false c in DIMACS: 5600 -5601 -5602 0 c -3 does not represent an automaton state. c -( b^{2, 318}_2 ∧ b^{2, 318}_1 ∧ b^{2, 318}_0 ∧ true) c in CNF: c -b^{2, 318}_2 ∨ -b^{2, 318}_1 ∨ -b^{2, 318}_0 ∨ false c in DIMACS: -5600 -5601 -5602 0 c i = 319 c -2+1 --> -1 c ( b^{2, 319}_2 ∧ b^{2, 319}_1 ∧ -b^{2, 319}_0 ∧ p_638) -> ( b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ b^{2, 320}_0) c in CNF: c -b^{2, 319}_2 ∨ -b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ -p_638 ∨ b^{2, 320}_2 c -b^{2, 319}_2 ∨ -b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ -p_638 ∨ -b^{2, 320}_1 c -b^{2, 319}_2 ∨ -b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ -p_638 ∨ b^{2, 320}_0 c in DIMACS: -5603 -5604 5605 -638 5606 0 -5603 -5604 5605 -638 -5607 0 -5603 -5604 5605 -638 5608 0 c -1+1 --> 0 c ( b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ b^{2, 319}_0 ∧ p_638) -> (-b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ -b^{2, 320}_0) c in CNF: c -b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ -p_638 ∨ -b^{2, 320}_2 c -b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ -p_638 ∨ -b^{2, 320}_1 c -b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ -p_638 ∨ -b^{2, 320}_0 c in DIMACS: -5603 5604 -5605 -638 -5606 0 -5603 5604 -5605 -638 -5607 0 -5603 5604 -5605 -638 -5608 0 c 0+1 --> 1 c (-b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ -b^{2, 319}_0 ∧ p_638) -> (-b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ b^{2, 320}_0) c in CNF: c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ -p_638 ∨ -b^{2, 320}_2 c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ -p_638 ∨ -b^{2, 320}_1 c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ -p_638 ∨ b^{2, 320}_0 c in DIMACS: 5603 5604 5605 -638 -5606 0 5603 5604 5605 -638 -5607 0 5603 5604 5605 -638 5608 0 c 1+1 --> 2 c (-b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ b^{2, 319}_0 ∧ p_638) -> (-b^{2, 320}_2 ∧ b^{2, 320}_1 ∧ -b^{2, 320}_0) c in CNF: c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ -p_638 ∨ -b^{2, 320}_2 c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ -p_638 ∨ b^{2, 320}_1 c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ -p_638 ∨ -b^{2, 320}_0 c in DIMACS: 5603 5604 -5605 -638 -5606 0 5603 5604 -5605 -638 5607 0 5603 5604 -5605 -638 -5608 0 c 2+1 --> break c (-b^{2, 319}_2 ∧ b^{2, 319}_1 ∧ -b^{2, 319}_0 ∧ p_638) -> break c in CNF: c b^{2, 319}_2 ∨ -b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ -p_638 ∨ break c in DIMACS: 5603 -5604 5605 -638 1162 0 c 2-1 --> 1 c (-b^{2, 319}_2 ∧ b^{2, 319}_1 ∧ -b^{2, 319}_0 ∧ -p_638) -> (-b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ b^{2, 320}_0) c in CNF: c b^{2, 319}_2 ∨ -b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ p_638 ∨ -b^{2, 320}_2 c b^{2, 319}_2 ∨ -b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ p_638 ∨ -b^{2, 320}_1 c b^{2, 319}_2 ∨ -b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ p_638 ∨ b^{2, 320}_0 c in DIMACS: 5603 -5604 5605 638 -5606 0 5603 -5604 5605 638 -5607 0 5603 -5604 5605 638 5608 0 c 1-1 --> 0 c (-b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ b^{2, 319}_0 ∧ -p_638) -> (-b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ -b^{2, 320}_0) c in CNF: c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ p_638 ∨ -b^{2, 320}_2 c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ p_638 ∨ -b^{2, 320}_1 c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ p_638 ∨ -b^{2, 320}_0 c in DIMACS: 5603 5604 -5605 638 -5606 0 5603 5604 -5605 638 -5607 0 5603 5604 -5605 638 -5608 0 c 0-1 --> -1 c (-b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ -b^{2, 319}_0 ∧ -p_638) -> ( b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ b^{2, 320}_0) c in CNF: c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ p_638 ∨ b^{2, 320}_2 c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ p_638 ∨ -b^{2, 320}_1 c b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ p_638 ∨ b^{2, 320}_0 c in DIMACS: 5603 5604 5605 638 5606 0 5603 5604 5605 638 -5607 0 5603 5604 5605 638 5608 0 c -1-1 --> -2 c ( b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ b^{2, 319}_0 ∧ -p_638) -> ( b^{2, 320}_2 ∧ b^{2, 320}_1 ∧ -b^{2, 320}_0) c in CNF: c -b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ p_638 ∨ b^{2, 320}_2 c -b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ p_638 ∨ b^{2, 320}_1 c -b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ p_638 ∨ -b^{2, 320}_0 c in DIMACS: -5603 5604 -5605 638 5606 0 -5603 5604 -5605 638 5607 0 -5603 5604 -5605 638 -5608 0 c -2-1 --> break c ( b^{2, 319}_2 ∧ b^{2, 319}_1 ∧ -b^{2, 319}_0 ∧ -p_638) -> break c in CNF: c -b^{2, 319}_2 ∨ -b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ p_638 ∨ break c in DIMACS: -5603 -5604 5605 638 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 319}_2 ∧ -b^{2, 319}_1 ∧ -b^{2, 319}_0 ∧ true) c in CNF: c -b^{2, 319}_2 ∨ b^{2, 319}_1 ∨ b^{2, 319}_0 ∨ false c in DIMACS: -5603 5604 5605 0 c 3 does not represent an automaton state. c -(-b^{2, 319}_2 ∧ b^{2, 319}_1 ∧ b^{2, 319}_0 ∧ true) c in CNF: c b^{2, 319}_2 ∨ -b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ false c in DIMACS: 5603 -5604 -5605 0 c -3 does not represent an automaton state. c -( b^{2, 319}_2 ∧ b^{2, 319}_1 ∧ b^{2, 319}_0 ∧ true) c in CNF: c -b^{2, 319}_2 ∨ -b^{2, 319}_1 ∨ -b^{2, 319}_0 ∨ false c in DIMACS: -5603 -5604 -5605 0 c i = 320 c -2+1 --> -1 c ( b^{2, 320}_2 ∧ b^{2, 320}_1 ∧ -b^{2, 320}_0 ∧ p_640) -> ( b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ b^{2, 321}_0) c in CNF: c -b^{2, 320}_2 ∨ -b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ -p_640 ∨ b^{2, 321}_2 c -b^{2, 320}_2 ∨ -b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ -p_640 ∨ -b^{2, 321}_1 c -b^{2, 320}_2 ∨ -b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ -p_640 ∨ b^{2, 321}_0 c in DIMACS: -5606 -5607 5608 -640 5609 0 -5606 -5607 5608 -640 -5610 0 -5606 -5607 5608 -640 5611 0 c -1+1 --> 0 c ( b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ b^{2, 320}_0 ∧ p_640) -> (-b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ -b^{2, 321}_0) c in CNF: c -b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ -p_640 ∨ -b^{2, 321}_2 c -b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ -p_640 ∨ -b^{2, 321}_1 c -b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ -p_640 ∨ -b^{2, 321}_0 c in DIMACS: -5606 5607 -5608 -640 -5609 0 -5606 5607 -5608 -640 -5610 0 -5606 5607 -5608 -640 -5611 0 c 0+1 --> 1 c (-b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ -b^{2, 320}_0 ∧ p_640) -> (-b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ b^{2, 321}_0) c in CNF: c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ -p_640 ∨ -b^{2, 321}_2 c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ -p_640 ∨ -b^{2, 321}_1 c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ -p_640 ∨ b^{2, 321}_0 c in DIMACS: 5606 5607 5608 -640 -5609 0 5606 5607 5608 -640 -5610 0 5606 5607 5608 -640 5611 0 c 1+1 --> 2 c (-b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ b^{2, 320}_0 ∧ p_640) -> (-b^{2, 321}_2 ∧ b^{2, 321}_1 ∧ -b^{2, 321}_0) c in CNF: c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ -p_640 ∨ -b^{2, 321}_2 c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ -p_640 ∨ b^{2, 321}_1 c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ -p_640 ∨ -b^{2, 321}_0 c in DIMACS: 5606 5607 -5608 -640 -5609 0 5606 5607 -5608 -640 5610 0 5606 5607 -5608 -640 -5611 0 c 2+1 --> break c (-b^{2, 320}_2 ∧ b^{2, 320}_1 ∧ -b^{2, 320}_0 ∧ p_640) -> break c in CNF: c b^{2, 320}_2 ∨ -b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ -p_640 ∨ break c in DIMACS: 5606 -5607 5608 -640 1162 0 c 2-1 --> 1 c (-b^{2, 320}_2 ∧ b^{2, 320}_1 ∧ -b^{2, 320}_0 ∧ -p_640) -> (-b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ b^{2, 321}_0) c in CNF: c b^{2, 320}_2 ∨ -b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ p_640 ∨ -b^{2, 321}_2 c b^{2, 320}_2 ∨ -b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ p_640 ∨ -b^{2, 321}_1 c b^{2, 320}_2 ∨ -b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ p_640 ∨ b^{2, 321}_0 c in DIMACS: 5606 -5607 5608 640 -5609 0 5606 -5607 5608 640 -5610 0 5606 -5607 5608 640 5611 0 c 1-1 --> 0 c (-b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ b^{2, 320}_0 ∧ -p_640) -> (-b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ -b^{2, 321}_0) c in CNF: c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ p_640 ∨ -b^{2, 321}_2 c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ p_640 ∨ -b^{2, 321}_1 c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ p_640 ∨ -b^{2, 321}_0 c in DIMACS: 5606 5607 -5608 640 -5609 0 5606 5607 -5608 640 -5610 0 5606 5607 -5608 640 -5611 0 c 0-1 --> -1 c (-b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ -b^{2, 320}_0 ∧ -p_640) -> ( b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ b^{2, 321}_0) c in CNF: c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ p_640 ∨ b^{2, 321}_2 c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ p_640 ∨ -b^{2, 321}_1 c b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ p_640 ∨ b^{2, 321}_0 c in DIMACS: 5606 5607 5608 640 5609 0 5606 5607 5608 640 -5610 0 5606 5607 5608 640 5611 0 c -1-1 --> -2 c ( b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ b^{2, 320}_0 ∧ -p_640) -> ( b^{2, 321}_2 ∧ b^{2, 321}_1 ∧ -b^{2, 321}_0) c in CNF: c -b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ p_640 ∨ b^{2, 321}_2 c -b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ p_640 ∨ b^{2, 321}_1 c -b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ p_640 ∨ -b^{2, 321}_0 c in DIMACS: -5606 5607 -5608 640 5609 0 -5606 5607 -5608 640 5610 0 -5606 5607 -5608 640 -5611 0 c -2-1 --> break c ( b^{2, 320}_2 ∧ b^{2, 320}_1 ∧ -b^{2, 320}_0 ∧ -p_640) -> break c in CNF: c -b^{2, 320}_2 ∨ -b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ p_640 ∨ break c in DIMACS: -5606 -5607 5608 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 320}_2 ∧ -b^{2, 320}_1 ∧ -b^{2, 320}_0 ∧ true) c in CNF: c -b^{2, 320}_2 ∨ b^{2, 320}_1 ∨ b^{2, 320}_0 ∨ false c in DIMACS: -5606 5607 5608 0 c 3 does not represent an automaton state. c -(-b^{2, 320}_2 ∧ b^{2, 320}_1 ∧ b^{2, 320}_0 ∧ true) c in CNF: c b^{2, 320}_2 ∨ -b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ false c in DIMACS: 5606 -5607 -5608 0 c -3 does not represent an automaton state. c -( b^{2, 320}_2 ∧ b^{2, 320}_1 ∧ b^{2, 320}_0 ∧ true) c in CNF: c -b^{2, 320}_2 ∨ -b^{2, 320}_1 ∨ -b^{2, 320}_0 ∨ false c in DIMACS: -5606 -5607 -5608 0 c i = 321 c -2+1 --> -1 c ( b^{2, 321}_2 ∧ b^{2, 321}_1 ∧ -b^{2, 321}_0 ∧ p_642) -> ( b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ b^{2, 322}_0) c in CNF: c -b^{2, 321}_2 ∨ -b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ -p_642 ∨ b^{2, 322}_2 c -b^{2, 321}_2 ∨ -b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ -p_642 ∨ -b^{2, 322}_1 c -b^{2, 321}_2 ∨ -b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ -p_642 ∨ b^{2, 322}_0 c in DIMACS: -5609 -5610 5611 -642 5612 0 -5609 -5610 5611 -642 -5613 0 -5609 -5610 5611 -642 5614 0 c -1+1 --> 0 c ( b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ b^{2, 321}_0 ∧ p_642) -> (-b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ -b^{2, 322}_0) c in CNF: c -b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ -p_642 ∨ -b^{2, 322}_2 c -b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ -p_642 ∨ -b^{2, 322}_1 c -b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ -p_642 ∨ -b^{2, 322}_0 c in DIMACS: -5609 5610 -5611 -642 -5612 0 -5609 5610 -5611 -642 -5613 0 -5609 5610 -5611 -642 -5614 0 c 0+1 --> 1 c (-b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ -b^{2, 321}_0 ∧ p_642) -> (-b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ b^{2, 322}_0) c in CNF: c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ -p_642 ∨ -b^{2, 322}_2 c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ -p_642 ∨ -b^{2, 322}_1 c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ -p_642 ∨ b^{2, 322}_0 c in DIMACS: 5609 5610 5611 -642 -5612 0 5609 5610 5611 -642 -5613 0 5609 5610 5611 -642 5614 0 c 1+1 --> 2 c (-b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ b^{2, 321}_0 ∧ p_642) -> (-b^{2, 322}_2 ∧ b^{2, 322}_1 ∧ -b^{2, 322}_0) c in CNF: c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ -p_642 ∨ -b^{2, 322}_2 c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ -p_642 ∨ b^{2, 322}_1 c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ -p_642 ∨ -b^{2, 322}_0 c in DIMACS: 5609 5610 -5611 -642 -5612 0 5609 5610 -5611 -642 5613 0 5609 5610 -5611 -642 -5614 0 c 2+1 --> break c (-b^{2, 321}_2 ∧ b^{2, 321}_1 ∧ -b^{2, 321}_0 ∧ p_642) -> break c in CNF: c b^{2, 321}_2 ∨ -b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ -p_642 ∨ break c in DIMACS: 5609 -5610 5611 -642 1162 0 c 2-1 --> 1 c (-b^{2, 321}_2 ∧ b^{2, 321}_1 ∧ -b^{2, 321}_0 ∧ -p_642) -> (-b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ b^{2, 322}_0) c in CNF: c b^{2, 321}_2 ∨ -b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ p_642 ∨ -b^{2, 322}_2 c b^{2, 321}_2 ∨ -b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ p_642 ∨ -b^{2, 322}_1 c b^{2, 321}_2 ∨ -b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ p_642 ∨ b^{2, 322}_0 c in DIMACS: 5609 -5610 5611 642 -5612 0 5609 -5610 5611 642 -5613 0 5609 -5610 5611 642 5614 0 c 1-1 --> 0 c (-b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ b^{2, 321}_0 ∧ -p_642) -> (-b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ -b^{2, 322}_0) c in CNF: c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ p_642 ∨ -b^{2, 322}_2 c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ p_642 ∨ -b^{2, 322}_1 c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ p_642 ∨ -b^{2, 322}_0 c in DIMACS: 5609 5610 -5611 642 -5612 0 5609 5610 -5611 642 -5613 0 5609 5610 -5611 642 -5614 0 c 0-1 --> -1 c (-b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ -b^{2, 321}_0 ∧ -p_642) -> ( b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ b^{2, 322}_0) c in CNF: c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ p_642 ∨ b^{2, 322}_2 c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ p_642 ∨ -b^{2, 322}_1 c b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ p_642 ∨ b^{2, 322}_0 c in DIMACS: 5609 5610 5611 642 5612 0 5609 5610 5611 642 -5613 0 5609 5610 5611 642 5614 0 c -1-1 --> -2 c ( b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ b^{2, 321}_0 ∧ -p_642) -> ( b^{2, 322}_2 ∧ b^{2, 322}_1 ∧ -b^{2, 322}_0) c in CNF: c -b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ p_642 ∨ b^{2, 322}_2 c -b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ p_642 ∨ b^{2, 322}_1 c -b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ p_642 ∨ -b^{2, 322}_0 c in DIMACS: -5609 5610 -5611 642 5612 0 -5609 5610 -5611 642 5613 0 -5609 5610 -5611 642 -5614 0 c -2-1 --> break c ( b^{2, 321}_2 ∧ b^{2, 321}_1 ∧ -b^{2, 321}_0 ∧ -p_642) -> break c in CNF: c -b^{2, 321}_2 ∨ -b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ p_642 ∨ break c in DIMACS: -5609 -5610 5611 642 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 321}_2 ∧ -b^{2, 321}_1 ∧ -b^{2, 321}_0 ∧ true) c in CNF: c -b^{2, 321}_2 ∨ b^{2, 321}_1 ∨ b^{2, 321}_0 ∨ false c in DIMACS: -5609 5610 5611 0 c 3 does not represent an automaton state. c -(-b^{2, 321}_2 ∧ b^{2, 321}_1 ∧ b^{2, 321}_0 ∧ true) c in CNF: c b^{2, 321}_2 ∨ -b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ false c in DIMACS: 5609 -5610 -5611 0 c -3 does not represent an automaton state. c -( b^{2, 321}_2 ∧ b^{2, 321}_1 ∧ b^{2, 321}_0 ∧ true) c in CNF: c -b^{2, 321}_2 ∨ -b^{2, 321}_1 ∨ -b^{2, 321}_0 ∨ false c in DIMACS: -5609 -5610 -5611 0 c i = 322 c -2+1 --> -1 c ( b^{2, 322}_2 ∧ b^{2, 322}_1 ∧ -b^{2, 322}_0 ∧ p_644) -> ( b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ b^{2, 323}_0) c in CNF: c -b^{2, 322}_2 ∨ -b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ -p_644 ∨ b^{2, 323}_2 c -b^{2, 322}_2 ∨ -b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ -p_644 ∨ -b^{2, 323}_1 c -b^{2, 322}_2 ∨ -b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ -p_644 ∨ b^{2, 323}_0 c in DIMACS: -5612 -5613 5614 -644 5615 0 -5612 -5613 5614 -644 -5616 0 -5612 -5613 5614 -644 5617 0 c -1+1 --> 0 c ( b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ b^{2, 322}_0 ∧ p_644) -> (-b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ -b^{2, 323}_0) c in CNF: c -b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ -p_644 ∨ -b^{2, 323}_2 c -b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ -p_644 ∨ -b^{2, 323}_1 c -b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ -p_644 ∨ -b^{2, 323}_0 c in DIMACS: -5612 5613 -5614 -644 -5615 0 -5612 5613 -5614 -644 -5616 0 -5612 5613 -5614 -644 -5617 0 c 0+1 --> 1 c (-b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ -b^{2, 322}_0 ∧ p_644) -> (-b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ b^{2, 323}_0) c in CNF: c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ -p_644 ∨ -b^{2, 323}_2 c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ -p_644 ∨ -b^{2, 323}_1 c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ -p_644 ∨ b^{2, 323}_0 c in DIMACS: 5612 5613 5614 -644 -5615 0 5612 5613 5614 -644 -5616 0 5612 5613 5614 -644 5617 0 c 1+1 --> 2 c (-b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ b^{2, 322}_0 ∧ p_644) -> (-b^{2, 323}_2 ∧ b^{2, 323}_1 ∧ -b^{2, 323}_0) c in CNF: c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ -p_644 ∨ -b^{2, 323}_2 c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ -p_644 ∨ b^{2, 323}_1 c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ -p_644 ∨ -b^{2, 323}_0 c in DIMACS: 5612 5613 -5614 -644 -5615 0 5612 5613 -5614 -644 5616 0 5612 5613 -5614 -644 -5617 0 c 2+1 --> break c (-b^{2, 322}_2 ∧ b^{2, 322}_1 ∧ -b^{2, 322}_0 ∧ p_644) -> break c in CNF: c b^{2, 322}_2 ∨ -b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ -p_644 ∨ break c in DIMACS: 5612 -5613 5614 -644 1162 0 c 2-1 --> 1 c (-b^{2, 322}_2 ∧ b^{2, 322}_1 ∧ -b^{2, 322}_0 ∧ -p_644) -> (-b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ b^{2, 323}_0) c in CNF: c b^{2, 322}_2 ∨ -b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ p_644 ∨ -b^{2, 323}_2 c b^{2, 322}_2 ∨ -b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ p_644 ∨ -b^{2, 323}_1 c b^{2, 322}_2 ∨ -b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ p_644 ∨ b^{2, 323}_0 c in DIMACS: 5612 -5613 5614 644 -5615 0 5612 -5613 5614 644 -5616 0 5612 -5613 5614 644 5617 0 c 1-1 --> 0 c (-b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ b^{2, 322}_0 ∧ -p_644) -> (-b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ -b^{2, 323}_0) c in CNF: c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ p_644 ∨ -b^{2, 323}_2 c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ p_644 ∨ -b^{2, 323}_1 c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ p_644 ∨ -b^{2, 323}_0 c in DIMACS: 5612 5613 -5614 644 -5615 0 5612 5613 -5614 644 -5616 0 5612 5613 -5614 644 -5617 0 c 0-1 --> -1 c (-b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ -b^{2, 322}_0 ∧ -p_644) -> ( b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ b^{2, 323}_0) c in CNF: c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ p_644 ∨ b^{2, 323}_2 c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ p_644 ∨ -b^{2, 323}_1 c b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ p_644 ∨ b^{2, 323}_0 c in DIMACS: 5612 5613 5614 644 5615 0 5612 5613 5614 644 -5616 0 5612 5613 5614 644 5617 0 c -1-1 --> -2 c ( b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ b^{2, 322}_0 ∧ -p_644) -> ( b^{2, 323}_2 ∧ b^{2, 323}_1 ∧ -b^{2, 323}_0) c in CNF: c -b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ p_644 ∨ b^{2, 323}_2 c -b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ p_644 ∨ b^{2, 323}_1 c -b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ p_644 ∨ -b^{2, 323}_0 c in DIMACS: -5612 5613 -5614 644 5615 0 -5612 5613 -5614 644 5616 0 -5612 5613 -5614 644 -5617 0 c -2-1 --> break c ( b^{2, 322}_2 ∧ b^{2, 322}_1 ∧ -b^{2, 322}_0 ∧ -p_644) -> break c in CNF: c -b^{2, 322}_2 ∨ -b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ p_644 ∨ break c in DIMACS: -5612 -5613 5614 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 322}_2 ∧ -b^{2, 322}_1 ∧ -b^{2, 322}_0 ∧ true) c in CNF: c -b^{2, 322}_2 ∨ b^{2, 322}_1 ∨ b^{2, 322}_0 ∨ false c in DIMACS: -5612 5613 5614 0 c 3 does not represent an automaton state. c -(-b^{2, 322}_2 ∧ b^{2, 322}_1 ∧ b^{2, 322}_0 ∧ true) c in CNF: c b^{2, 322}_2 ∨ -b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ false c in DIMACS: 5612 -5613 -5614 0 c -3 does not represent an automaton state. c -( b^{2, 322}_2 ∧ b^{2, 322}_1 ∧ b^{2, 322}_0 ∧ true) c in CNF: c -b^{2, 322}_2 ∨ -b^{2, 322}_1 ∨ -b^{2, 322}_0 ∨ false c in DIMACS: -5612 -5613 -5614 0 c i = 323 c -2+1 --> -1 c ( b^{2, 323}_2 ∧ b^{2, 323}_1 ∧ -b^{2, 323}_0 ∧ p_646) -> ( b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ b^{2, 324}_0) c in CNF: c -b^{2, 323}_2 ∨ -b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ -p_646 ∨ b^{2, 324}_2 c -b^{2, 323}_2 ∨ -b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ -p_646 ∨ -b^{2, 324}_1 c -b^{2, 323}_2 ∨ -b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ -p_646 ∨ b^{2, 324}_0 c in DIMACS: -5615 -5616 5617 -646 5618 0 -5615 -5616 5617 -646 -5619 0 -5615 -5616 5617 -646 5620 0 c -1+1 --> 0 c ( b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ b^{2, 323}_0 ∧ p_646) -> (-b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ -b^{2, 324}_0) c in CNF: c -b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ -p_646 ∨ -b^{2, 324}_2 c -b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ -p_646 ∨ -b^{2, 324}_1 c -b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ -p_646 ∨ -b^{2, 324}_0 c in DIMACS: -5615 5616 -5617 -646 -5618 0 -5615 5616 -5617 -646 -5619 0 -5615 5616 -5617 -646 -5620 0 c 0+1 --> 1 c (-b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ -b^{2, 323}_0 ∧ p_646) -> (-b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ b^{2, 324}_0) c in CNF: c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ -p_646 ∨ -b^{2, 324}_2 c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ -p_646 ∨ -b^{2, 324}_1 c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ -p_646 ∨ b^{2, 324}_0 c in DIMACS: 5615 5616 5617 -646 -5618 0 5615 5616 5617 -646 -5619 0 5615 5616 5617 -646 5620 0 c 1+1 --> 2 c (-b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ b^{2, 323}_0 ∧ p_646) -> (-b^{2, 324}_2 ∧ b^{2, 324}_1 ∧ -b^{2, 324}_0) c in CNF: c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ -p_646 ∨ -b^{2, 324}_2 c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ -p_646 ∨ b^{2, 324}_1 c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ -p_646 ∨ -b^{2, 324}_0 c in DIMACS: 5615 5616 -5617 -646 -5618 0 5615 5616 -5617 -646 5619 0 5615 5616 -5617 -646 -5620 0 c 2+1 --> break c (-b^{2, 323}_2 ∧ b^{2, 323}_1 ∧ -b^{2, 323}_0 ∧ p_646) -> break c in CNF: c b^{2, 323}_2 ∨ -b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ -p_646 ∨ break c in DIMACS: 5615 -5616 5617 -646 1162 0 c 2-1 --> 1 c (-b^{2, 323}_2 ∧ b^{2, 323}_1 ∧ -b^{2, 323}_0 ∧ -p_646) -> (-b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ b^{2, 324}_0) c in CNF: c b^{2, 323}_2 ∨ -b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ p_646 ∨ -b^{2, 324}_2 c b^{2, 323}_2 ∨ -b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ p_646 ∨ -b^{2, 324}_1 c b^{2, 323}_2 ∨ -b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ p_646 ∨ b^{2, 324}_0 c in DIMACS: 5615 -5616 5617 646 -5618 0 5615 -5616 5617 646 -5619 0 5615 -5616 5617 646 5620 0 c 1-1 --> 0 c (-b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ b^{2, 323}_0 ∧ -p_646) -> (-b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ -b^{2, 324}_0) c in CNF: c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ p_646 ∨ -b^{2, 324}_2 c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ p_646 ∨ -b^{2, 324}_1 c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ p_646 ∨ -b^{2, 324}_0 c in DIMACS: 5615 5616 -5617 646 -5618 0 5615 5616 -5617 646 -5619 0 5615 5616 -5617 646 -5620 0 c 0-1 --> -1 c (-b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ -b^{2, 323}_0 ∧ -p_646) -> ( b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ b^{2, 324}_0) c in CNF: c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ p_646 ∨ b^{2, 324}_2 c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ p_646 ∨ -b^{2, 324}_1 c b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ p_646 ∨ b^{2, 324}_0 c in DIMACS: 5615 5616 5617 646 5618 0 5615 5616 5617 646 -5619 0 5615 5616 5617 646 5620 0 c -1-1 --> -2 c ( b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ b^{2, 323}_0 ∧ -p_646) -> ( b^{2, 324}_2 ∧ b^{2, 324}_1 ∧ -b^{2, 324}_0) c in CNF: c -b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ p_646 ∨ b^{2, 324}_2 c -b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ p_646 ∨ b^{2, 324}_1 c -b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ p_646 ∨ -b^{2, 324}_0 c in DIMACS: -5615 5616 -5617 646 5618 0 -5615 5616 -5617 646 5619 0 -5615 5616 -5617 646 -5620 0 c -2-1 --> break c ( b^{2, 323}_2 ∧ b^{2, 323}_1 ∧ -b^{2, 323}_0 ∧ -p_646) -> break c in CNF: c -b^{2, 323}_2 ∨ -b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ p_646 ∨ break c in DIMACS: -5615 -5616 5617 646 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 323}_2 ∧ -b^{2, 323}_1 ∧ -b^{2, 323}_0 ∧ true) c in CNF: c -b^{2, 323}_2 ∨ b^{2, 323}_1 ∨ b^{2, 323}_0 ∨ false c in DIMACS: -5615 5616 5617 0 c 3 does not represent an automaton state. c -(-b^{2, 323}_2 ∧ b^{2, 323}_1 ∧ b^{2, 323}_0 ∧ true) c in CNF: c b^{2, 323}_2 ∨ -b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ false c in DIMACS: 5615 -5616 -5617 0 c -3 does not represent an automaton state. c -( b^{2, 323}_2 ∧ b^{2, 323}_1 ∧ b^{2, 323}_0 ∧ true) c in CNF: c -b^{2, 323}_2 ∨ -b^{2, 323}_1 ∨ -b^{2, 323}_0 ∨ false c in DIMACS: -5615 -5616 -5617 0 c i = 324 c -2+1 --> -1 c ( b^{2, 324}_2 ∧ b^{2, 324}_1 ∧ -b^{2, 324}_0 ∧ p_648) -> ( b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ b^{2, 325}_0) c in CNF: c -b^{2, 324}_2 ∨ -b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ -p_648 ∨ b^{2, 325}_2 c -b^{2, 324}_2 ∨ -b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ -p_648 ∨ -b^{2, 325}_1 c -b^{2, 324}_2 ∨ -b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ -p_648 ∨ b^{2, 325}_0 c in DIMACS: -5618 -5619 5620 -648 5621 0 -5618 -5619 5620 -648 -5622 0 -5618 -5619 5620 -648 5623 0 c -1+1 --> 0 c ( b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ b^{2, 324}_0 ∧ p_648) -> (-b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ -b^{2, 325}_0) c in CNF: c -b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ -p_648 ∨ -b^{2, 325}_2 c -b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ -p_648 ∨ -b^{2, 325}_1 c -b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ -p_648 ∨ -b^{2, 325}_0 c in DIMACS: -5618 5619 -5620 -648 -5621 0 -5618 5619 -5620 -648 -5622 0 -5618 5619 -5620 -648 -5623 0 c 0+1 --> 1 c (-b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ -b^{2, 324}_0 ∧ p_648) -> (-b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ b^{2, 325}_0) c in CNF: c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ -p_648 ∨ -b^{2, 325}_2 c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ -p_648 ∨ -b^{2, 325}_1 c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ -p_648 ∨ b^{2, 325}_0 c in DIMACS: 5618 5619 5620 -648 -5621 0 5618 5619 5620 -648 -5622 0 5618 5619 5620 -648 5623 0 c 1+1 --> 2 c (-b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ b^{2, 324}_0 ∧ p_648) -> (-b^{2, 325}_2 ∧ b^{2, 325}_1 ∧ -b^{2, 325}_0) c in CNF: c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ -p_648 ∨ -b^{2, 325}_2 c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ -p_648 ∨ b^{2, 325}_1 c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ -p_648 ∨ -b^{2, 325}_0 c in DIMACS: 5618 5619 -5620 -648 -5621 0 5618 5619 -5620 -648 5622 0 5618 5619 -5620 -648 -5623 0 c 2+1 --> break c (-b^{2, 324}_2 ∧ b^{2, 324}_1 ∧ -b^{2, 324}_0 ∧ p_648) -> break c in CNF: c b^{2, 324}_2 ∨ -b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ -p_648 ∨ break c in DIMACS: 5618 -5619 5620 -648 1162 0 c 2-1 --> 1 c (-b^{2, 324}_2 ∧ b^{2, 324}_1 ∧ -b^{2, 324}_0 ∧ -p_648) -> (-b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ b^{2, 325}_0) c in CNF: c b^{2, 324}_2 ∨ -b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ p_648 ∨ -b^{2, 325}_2 c b^{2, 324}_2 ∨ -b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ p_648 ∨ -b^{2, 325}_1 c b^{2, 324}_2 ∨ -b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ p_648 ∨ b^{2, 325}_0 c in DIMACS: 5618 -5619 5620 648 -5621 0 5618 -5619 5620 648 -5622 0 5618 -5619 5620 648 5623 0 c 1-1 --> 0 c (-b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ b^{2, 324}_0 ∧ -p_648) -> (-b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ -b^{2, 325}_0) c in CNF: c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ p_648 ∨ -b^{2, 325}_2 c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ p_648 ∨ -b^{2, 325}_1 c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ p_648 ∨ -b^{2, 325}_0 c in DIMACS: 5618 5619 -5620 648 -5621 0 5618 5619 -5620 648 -5622 0 5618 5619 -5620 648 -5623 0 c 0-1 --> -1 c (-b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ -b^{2, 324}_0 ∧ -p_648) -> ( b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ b^{2, 325}_0) c in CNF: c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ p_648 ∨ b^{2, 325}_2 c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ p_648 ∨ -b^{2, 325}_1 c b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ p_648 ∨ b^{2, 325}_0 c in DIMACS: 5618 5619 5620 648 5621 0 5618 5619 5620 648 -5622 0 5618 5619 5620 648 5623 0 c -1-1 --> -2 c ( b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ b^{2, 324}_0 ∧ -p_648) -> ( b^{2, 325}_2 ∧ b^{2, 325}_1 ∧ -b^{2, 325}_0) c in CNF: c -b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ p_648 ∨ b^{2, 325}_2 c -b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ p_648 ∨ b^{2, 325}_1 c -b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ p_648 ∨ -b^{2, 325}_0 c in DIMACS: -5618 5619 -5620 648 5621 0 -5618 5619 -5620 648 5622 0 -5618 5619 -5620 648 -5623 0 c -2-1 --> break c ( b^{2, 324}_2 ∧ b^{2, 324}_1 ∧ -b^{2, 324}_0 ∧ -p_648) -> break c in CNF: c -b^{2, 324}_2 ∨ -b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ p_648 ∨ break c in DIMACS: -5618 -5619 5620 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 324}_2 ∧ -b^{2, 324}_1 ∧ -b^{2, 324}_0 ∧ true) c in CNF: c -b^{2, 324}_2 ∨ b^{2, 324}_1 ∨ b^{2, 324}_0 ∨ false c in DIMACS: -5618 5619 5620 0 c 3 does not represent an automaton state. c -(-b^{2, 324}_2 ∧ b^{2, 324}_1 ∧ b^{2, 324}_0 ∧ true) c in CNF: c b^{2, 324}_2 ∨ -b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ false c in DIMACS: 5618 -5619 -5620 0 c -3 does not represent an automaton state. c -( b^{2, 324}_2 ∧ b^{2, 324}_1 ∧ b^{2, 324}_0 ∧ true) c in CNF: c -b^{2, 324}_2 ∨ -b^{2, 324}_1 ∨ -b^{2, 324}_0 ∨ false c in DIMACS: -5618 -5619 -5620 0 c i = 325 c -2+1 --> -1 c ( b^{2, 325}_2 ∧ b^{2, 325}_1 ∧ -b^{2, 325}_0 ∧ p_650) -> ( b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ b^{2, 326}_0) c in CNF: c -b^{2, 325}_2 ∨ -b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ -p_650 ∨ b^{2, 326}_2 c -b^{2, 325}_2 ∨ -b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ -p_650 ∨ -b^{2, 326}_1 c -b^{2, 325}_2 ∨ -b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ -p_650 ∨ b^{2, 326}_0 c in DIMACS: -5621 -5622 5623 -650 5624 0 -5621 -5622 5623 -650 -5625 0 -5621 -5622 5623 -650 5626 0 c -1+1 --> 0 c ( b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ b^{2, 325}_0 ∧ p_650) -> (-b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ -b^{2, 326}_0) c in CNF: c -b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ -p_650 ∨ -b^{2, 326}_2 c -b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ -p_650 ∨ -b^{2, 326}_1 c -b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ -p_650 ∨ -b^{2, 326}_0 c in DIMACS: -5621 5622 -5623 -650 -5624 0 -5621 5622 -5623 -650 -5625 0 -5621 5622 -5623 -650 -5626 0 c 0+1 --> 1 c (-b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ -b^{2, 325}_0 ∧ p_650) -> (-b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ b^{2, 326}_0) c in CNF: c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ -p_650 ∨ -b^{2, 326}_2 c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ -p_650 ∨ -b^{2, 326}_1 c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ -p_650 ∨ b^{2, 326}_0 c in DIMACS: 5621 5622 5623 -650 -5624 0 5621 5622 5623 -650 -5625 0 5621 5622 5623 -650 5626 0 c 1+1 --> 2 c (-b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ b^{2, 325}_0 ∧ p_650) -> (-b^{2, 326}_2 ∧ b^{2, 326}_1 ∧ -b^{2, 326}_0) c in CNF: c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ -p_650 ∨ -b^{2, 326}_2 c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ -p_650 ∨ b^{2, 326}_1 c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ -p_650 ∨ -b^{2, 326}_0 c in DIMACS: 5621 5622 -5623 -650 -5624 0 5621 5622 -5623 -650 5625 0 5621 5622 -5623 -650 -5626 0 c 2+1 --> break c (-b^{2, 325}_2 ∧ b^{2, 325}_1 ∧ -b^{2, 325}_0 ∧ p_650) -> break c in CNF: c b^{2, 325}_2 ∨ -b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ -p_650 ∨ break c in DIMACS: 5621 -5622 5623 -650 1162 0 c 2-1 --> 1 c (-b^{2, 325}_2 ∧ b^{2, 325}_1 ∧ -b^{2, 325}_0 ∧ -p_650) -> (-b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ b^{2, 326}_0) c in CNF: c b^{2, 325}_2 ∨ -b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ p_650 ∨ -b^{2, 326}_2 c b^{2, 325}_2 ∨ -b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ p_650 ∨ -b^{2, 326}_1 c b^{2, 325}_2 ∨ -b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ p_650 ∨ b^{2, 326}_0 c in DIMACS: 5621 -5622 5623 650 -5624 0 5621 -5622 5623 650 -5625 0 5621 -5622 5623 650 5626 0 c 1-1 --> 0 c (-b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ b^{2, 325}_0 ∧ -p_650) -> (-b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ -b^{2, 326}_0) c in CNF: c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ p_650 ∨ -b^{2, 326}_2 c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ p_650 ∨ -b^{2, 326}_1 c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ p_650 ∨ -b^{2, 326}_0 c in DIMACS: 5621 5622 -5623 650 -5624 0 5621 5622 -5623 650 -5625 0 5621 5622 -5623 650 -5626 0 c 0-1 --> -1 c (-b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ -b^{2, 325}_0 ∧ -p_650) -> ( b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ b^{2, 326}_0) c in CNF: c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ p_650 ∨ b^{2, 326}_2 c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ p_650 ∨ -b^{2, 326}_1 c b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ p_650 ∨ b^{2, 326}_0 c in DIMACS: 5621 5622 5623 650 5624 0 5621 5622 5623 650 -5625 0 5621 5622 5623 650 5626 0 c -1-1 --> -2 c ( b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ b^{2, 325}_0 ∧ -p_650) -> ( b^{2, 326}_2 ∧ b^{2, 326}_1 ∧ -b^{2, 326}_0) c in CNF: c -b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ p_650 ∨ b^{2, 326}_2 c -b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ p_650 ∨ b^{2, 326}_1 c -b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ p_650 ∨ -b^{2, 326}_0 c in DIMACS: -5621 5622 -5623 650 5624 0 -5621 5622 -5623 650 5625 0 -5621 5622 -5623 650 -5626 0 c -2-1 --> break c ( b^{2, 325}_2 ∧ b^{2, 325}_1 ∧ -b^{2, 325}_0 ∧ -p_650) -> break c in CNF: c -b^{2, 325}_2 ∨ -b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ p_650 ∨ break c in DIMACS: -5621 -5622 5623 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 325}_2 ∧ -b^{2, 325}_1 ∧ -b^{2, 325}_0 ∧ true) c in CNF: c -b^{2, 325}_2 ∨ b^{2, 325}_1 ∨ b^{2, 325}_0 ∨ false c in DIMACS: -5621 5622 5623 0 c 3 does not represent an automaton state. c -(-b^{2, 325}_2 ∧ b^{2, 325}_1 ∧ b^{2, 325}_0 ∧ true) c in CNF: c b^{2, 325}_2 ∨ -b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ false c in DIMACS: 5621 -5622 -5623 0 c -3 does not represent an automaton state. c -( b^{2, 325}_2 ∧ b^{2, 325}_1 ∧ b^{2, 325}_0 ∧ true) c in CNF: c -b^{2, 325}_2 ∨ -b^{2, 325}_1 ∨ -b^{2, 325}_0 ∨ false c in DIMACS: -5621 -5622 -5623 0 c i = 326 c -2+1 --> -1 c ( b^{2, 326}_2 ∧ b^{2, 326}_1 ∧ -b^{2, 326}_0 ∧ p_652) -> ( b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ b^{2, 327}_0) c in CNF: c -b^{2, 326}_2 ∨ -b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ -p_652 ∨ b^{2, 327}_2 c -b^{2, 326}_2 ∨ -b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ -p_652 ∨ -b^{2, 327}_1 c -b^{2, 326}_2 ∨ -b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ -p_652 ∨ b^{2, 327}_0 c in DIMACS: -5624 -5625 5626 -652 5627 0 -5624 -5625 5626 -652 -5628 0 -5624 -5625 5626 -652 5629 0 c -1+1 --> 0 c ( b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ b^{2, 326}_0 ∧ p_652) -> (-b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ -b^{2, 327}_0) c in CNF: c -b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ -p_652 ∨ -b^{2, 327}_2 c -b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ -p_652 ∨ -b^{2, 327}_1 c -b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ -p_652 ∨ -b^{2, 327}_0 c in DIMACS: -5624 5625 -5626 -652 -5627 0 -5624 5625 -5626 -652 -5628 0 -5624 5625 -5626 -652 -5629 0 c 0+1 --> 1 c (-b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ -b^{2, 326}_0 ∧ p_652) -> (-b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ b^{2, 327}_0) c in CNF: c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ -p_652 ∨ -b^{2, 327}_2 c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ -p_652 ∨ -b^{2, 327}_1 c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ -p_652 ∨ b^{2, 327}_0 c in DIMACS: 5624 5625 5626 -652 -5627 0 5624 5625 5626 -652 -5628 0 5624 5625 5626 -652 5629 0 c 1+1 --> 2 c (-b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ b^{2, 326}_0 ∧ p_652) -> (-b^{2, 327}_2 ∧ b^{2, 327}_1 ∧ -b^{2, 327}_0) c in CNF: c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ -p_652 ∨ -b^{2, 327}_2 c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ -p_652 ∨ b^{2, 327}_1 c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ -p_652 ∨ -b^{2, 327}_0 c in DIMACS: 5624 5625 -5626 -652 -5627 0 5624 5625 -5626 -652 5628 0 5624 5625 -5626 -652 -5629 0 c 2+1 --> break c (-b^{2, 326}_2 ∧ b^{2, 326}_1 ∧ -b^{2, 326}_0 ∧ p_652) -> break c in CNF: c b^{2, 326}_2 ∨ -b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ -p_652 ∨ break c in DIMACS: 5624 -5625 5626 -652 1162 0 c 2-1 --> 1 c (-b^{2, 326}_2 ∧ b^{2, 326}_1 ∧ -b^{2, 326}_0 ∧ -p_652) -> (-b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ b^{2, 327}_0) c in CNF: c b^{2, 326}_2 ∨ -b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ p_652 ∨ -b^{2, 327}_2 c b^{2, 326}_2 ∨ -b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ p_652 ∨ -b^{2, 327}_1 c b^{2, 326}_2 ∨ -b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ p_652 ∨ b^{2, 327}_0 c in DIMACS: 5624 -5625 5626 652 -5627 0 5624 -5625 5626 652 -5628 0 5624 -5625 5626 652 5629 0 c 1-1 --> 0 c (-b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ b^{2, 326}_0 ∧ -p_652) -> (-b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ -b^{2, 327}_0) c in CNF: c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ p_652 ∨ -b^{2, 327}_2 c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ p_652 ∨ -b^{2, 327}_1 c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ p_652 ∨ -b^{2, 327}_0 c in DIMACS: 5624 5625 -5626 652 -5627 0 5624 5625 -5626 652 -5628 0 5624 5625 -5626 652 -5629 0 c 0-1 --> -1 c (-b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ -b^{2, 326}_0 ∧ -p_652) -> ( b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ b^{2, 327}_0) c in CNF: c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ p_652 ∨ b^{2, 327}_2 c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ p_652 ∨ -b^{2, 327}_1 c b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ p_652 ∨ b^{2, 327}_0 c in DIMACS: 5624 5625 5626 652 5627 0 5624 5625 5626 652 -5628 0 5624 5625 5626 652 5629 0 c -1-1 --> -2 c ( b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ b^{2, 326}_0 ∧ -p_652) -> ( b^{2, 327}_2 ∧ b^{2, 327}_1 ∧ -b^{2, 327}_0) c in CNF: c -b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ p_652 ∨ b^{2, 327}_2 c -b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ p_652 ∨ b^{2, 327}_1 c -b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ p_652 ∨ -b^{2, 327}_0 c in DIMACS: -5624 5625 -5626 652 5627 0 -5624 5625 -5626 652 5628 0 -5624 5625 -5626 652 -5629 0 c -2-1 --> break c ( b^{2, 326}_2 ∧ b^{2, 326}_1 ∧ -b^{2, 326}_0 ∧ -p_652) -> break c in CNF: c -b^{2, 326}_2 ∨ -b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ p_652 ∨ break c in DIMACS: -5624 -5625 5626 652 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 326}_2 ∧ -b^{2, 326}_1 ∧ -b^{2, 326}_0 ∧ true) c in CNF: c -b^{2, 326}_2 ∨ b^{2, 326}_1 ∨ b^{2, 326}_0 ∨ false c in DIMACS: -5624 5625 5626 0 c 3 does not represent an automaton state. c -(-b^{2, 326}_2 ∧ b^{2, 326}_1 ∧ b^{2, 326}_0 ∧ true) c in CNF: c b^{2, 326}_2 ∨ -b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ false c in DIMACS: 5624 -5625 -5626 0 c -3 does not represent an automaton state. c -( b^{2, 326}_2 ∧ b^{2, 326}_1 ∧ b^{2, 326}_0 ∧ true) c in CNF: c -b^{2, 326}_2 ∨ -b^{2, 326}_1 ∨ -b^{2, 326}_0 ∨ false c in DIMACS: -5624 -5625 -5626 0 c i = 327 c -2+1 --> -1 c ( b^{2, 327}_2 ∧ b^{2, 327}_1 ∧ -b^{2, 327}_0 ∧ p_654) -> ( b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ b^{2, 328}_0) c in CNF: c -b^{2, 327}_2 ∨ -b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ -p_654 ∨ b^{2, 328}_2 c -b^{2, 327}_2 ∨ -b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ -p_654 ∨ -b^{2, 328}_1 c -b^{2, 327}_2 ∨ -b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ -p_654 ∨ b^{2, 328}_0 c in DIMACS: -5627 -5628 5629 -654 5630 0 -5627 -5628 5629 -654 -5631 0 -5627 -5628 5629 -654 5632 0 c -1+1 --> 0 c ( b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ b^{2, 327}_0 ∧ p_654) -> (-b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ -b^{2, 328}_0) c in CNF: c -b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ -p_654 ∨ -b^{2, 328}_2 c -b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ -p_654 ∨ -b^{2, 328}_1 c -b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ -p_654 ∨ -b^{2, 328}_0 c in DIMACS: -5627 5628 -5629 -654 -5630 0 -5627 5628 -5629 -654 -5631 0 -5627 5628 -5629 -654 -5632 0 c 0+1 --> 1 c (-b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ -b^{2, 327}_0 ∧ p_654) -> (-b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ b^{2, 328}_0) c in CNF: c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ -p_654 ∨ -b^{2, 328}_2 c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ -p_654 ∨ -b^{2, 328}_1 c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ -p_654 ∨ b^{2, 328}_0 c in DIMACS: 5627 5628 5629 -654 -5630 0 5627 5628 5629 -654 -5631 0 5627 5628 5629 -654 5632 0 c 1+1 --> 2 c (-b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ b^{2, 327}_0 ∧ p_654) -> (-b^{2, 328}_2 ∧ b^{2, 328}_1 ∧ -b^{2, 328}_0) c in CNF: c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ -p_654 ∨ -b^{2, 328}_2 c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ -p_654 ∨ b^{2, 328}_1 c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ -p_654 ∨ -b^{2, 328}_0 c in DIMACS: 5627 5628 -5629 -654 -5630 0 5627 5628 -5629 -654 5631 0 5627 5628 -5629 -654 -5632 0 c 2+1 --> break c (-b^{2, 327}_2 ∧ b^{2, 327}_1 ∧ -b^{2, 327}_0 ∧ p_654) -> break c in CNF: c b^{2, 327}_2 ∨ -b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ -p_654 ∨ break c in DIMACS: 5627 -5628 5629 -654 1162 0 c 2-1 --> 1 c (-b^{2, 327}_2 ∧ b^{2, 327}_1 ∧ -b^{2, 327}_0 ∧ -p_654) -> (-b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ b^{2, 328}_0) c in CNF: c b^{2, 327}_2 ∨ -b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ p_654 ∨ -b^{2, 328}_2 c b^{2, 327}_2 ∨ -b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ p_654 ∨ -b^{2, 328}_1 c b^{2, 327}_2 ∨ -b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ p_654 ∨ b^{2, 328}_0 c in DIMACS: 5627 -5628 5629 654 -5630 0 5627 -5628 5629 654 -5631 0 5627 -5628 5629 654 5632 0 c 1-1 --> 0 c (-b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ b^{2, 327}_0 ∧ -p_654) -> (-b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ -b^{2, 328}_0) c in CNF: c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ p_654 ∨ -b^{2, 328}_2 c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ p_654 ∨ -b^{2, 328}_1 c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ p_654 ∨ -b^{2, 328}_0 c in DIMACS: 5627 5628 -5629 654 -5630 0 5627 5628 -5629 654 -5631 0 5627 5628 -5629 654 -5632 0 c 0-1 --> -1 c (-b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ -b^{2, 327}_0 ∧ -p_654) -> ( b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ b^{2, 328}_0) c in CNF: c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ p_654 ∨ b^{2, 328}_2 c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ p_654 ∨ -b^{2, 328}_1 c b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ p_654 ∨ b^{2, 328}_0 c in DIMACS: 5627 5628 5629 654 5630 0 5627 5628 5629 654 -5631 0 5627 5628 5629 654 5632 0 c -1-1 --> -2 c ( b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ b^{2, 327}_0 ∧ -p_654) -> ( b^{2, 328}_2 ∧ b^{2, 328}_1 ∧ -b^{2, 328}_0) c in CNF: c -b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ p_654 ∨ b^{2, 328}_2 c -b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ p_654 ∨ b^{2, 328}_1 c -b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ p_654 ∨ -b^{2, 328}_0 c in DIMACS: -5627 5628 -5629 654 5630 0 -5627 5628 -5629 654 5631 0 -5627 5628 -5629 654 -5632 0 c -2-1 --> break c ( b^{2, 327}_2 ∧ b^{2, 327}_1 ∧ -b^{2, 327}_0 ∧ -p_654) -> break c in CNF: c -b^{2, 327}_2 ∨ -b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ p_654 ∨ break c in DIMACS: -5627 -5628 5629 654 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 327}_2 ∧ -b^{2, 327}_1 ∧ -b^{2, 327}_0 ∧ true) c in CNF: c -b^{2, 327}_2 ∨ b^{2, 327}_1 ∨ b^{2, 327}_0 ∨ false c in DIMACS: -5627 5628 5629 0 c 3 does not represent an automaton state. c -(-b^{2, 327}_2 ∧ b^{2, 327}_1 ∧ b^{2, 327}_0 ∧ true) c in CNF: c b^{2, 327}_2 ∨ -b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ false c in DIMACS: 5627 -5628 -5629 0 c -3 does not represent an automaton state. c -( b^{2, 327}_2 ∧ b^{2, 327}_1 ∧ b^{2, 327}_0 ∧ true) c in CNF: c -b^{2, 327}_2 ∨ -b^{2, 327}_1 ∨ -b^{2, 327}_0 ∨ false c in DIMACS: -5627 -5628 -5629 0 c i = 328 c -2+1 --> -1 c ( b^{2, 328}_2 ∧ b^{2, 328}_1 ∧ -b^{2, 328}_0 ∧ p_656) -> ( b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ b^{2, 329}_0) c in CNF: c -b^{2, 328}_2 ∨ -b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ -p_656 ∨ b^{2, 329}_2 c -b^{2, 328}_2 ∨ -b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ -p_656 ∨ -b^{2, 329}_1 c -b^{2, 328}_2 ∨ -b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ -p_656 ∨ b^{2, 329}_0 c in DIMACS: -5630 -5631 5632 -656 5633 0 -5630 -5631 5632 -656 -5634 0 -5630 -5631 5632 -656 5635 0 c -1+1 --> 0 c ( b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ b^{2, 328}_0 ∧ p_656) -> (-b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ -b^{2, 329}_0) c in CNF: c -b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ -p_656 ∨ -b^{2, 329}_2 c -b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ -p_656 ∨ -b^{2, 329}_1 c -b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ -p_656 ∨ -b^{2, 329}_0 c in DIMACS: -5630 5631 -5632 -656 -5633 0 -5630 5631 -5632 -656 -5634 0 -5630 5631 -5632 -656 -5635 0 c 0+1 --> 1 c (-b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ -b^{2, 328}_0 ∧ p_656) -> (-b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ b^{2, 329}_0) c in CNF: c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ -p_656 ∨ -b^{2, 329}_2 c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ -p_656 ∨ -b^{2, 329}_1 c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ -p_656 ∨ b^{2, 329}_0 c in DIMACS: 5630 5631 5632 -656 -5633 0 5630 5631 5632 -656 -5634 0 5630 5631 5632 -656 5635 0 c 1+1 --> 2 c (-b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ b^{2, 328}_0 ∧ p_656) -> (-b^{2, 329}_2 ∧ b^{2, 329}_1 ∧ -b^{2, 329}_0) c in CNF: c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ -p_656 ∨ -b^{2, 329}_2 c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ -p_656 ∨ b^{2, 329}_1 c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ -p_656 ∨ -b^{2, 329}_0 c in DIMACS: 5630 5631 -5632 -656 -5633 0 5630 5631 -5632 -656 5634 0 5630 5631 -5632 -656 -5635 0 c 2+1 --> break c (-b^{2, 328}_2 ∧ b^{2, 328}_1 ∧ -b^{2, 328}_0 ∧ p_656) -> break c in CNF: c b^{2, 328}_2 ∨ -b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ -p_656 ∨ break c in DIMACS: 5630 -5631 5632 -656 1162 0 c 2-1 --> 1 c (-b^{2, 328}_2 ∧ b^{2, 328}_1 ∧ -b^{2, 328}_0 ∧ -p_656) -> (-b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ b^{2, 329}_0) c in CNF: c b^{2, 328}_2 ∨ -b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ p_656 ∨ -b^{2, 329}_2 c b^{2, 328}_2 ∨ -b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ p_656 ∨ -b^{2, 329}_1 c b^{2, 328}_2 ∨ -b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ p_656 ∨ b^{2, 329}_0 c in DIMACS: 5630 -5631 5632 656 -5633 0 5630 -5631 5632 656 -5634 0 5630 -5631 5632 656 5635 0 c 1-1 --> 0 c (-b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ b^{2, 328}_0 ∧ -p_656) -> (-b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ -b^{2, 329}_0) c in CNF: c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ p_656 ∨ -b^{2, 329}_2 c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ p_656 ∨ -b^{2, 329}_1 c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ p_656 ∨ -b^{2, 329}_0 c in DIMACS: 5630 5631 -5632 656 -5633 0 5630 5631 -5632 656 -5634 0 5630 5631 -5632 656 -5635 0 c 0-1 --> -1 c (-b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ -b^{2, 328}_0 ∧ -p_656) -> ( b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ b^{2, 329}_0) c in CNF: c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ p_656 ∨ b^{2, 329}_2 c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ p_656 ∨ -b^{2, 329}_1 c b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ p_656 ∨ b^{2, 329}_0 c in DIMACS: 5630 5631 5632 656 5633 0 5630 5631 5632 656 -5634 0 5630 5631 5632 656 5635 0 c -1-1 --> -2 c ( b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ b^{2, 328}_0 ∧ -p_656) -> ( b^{2, 329}_2 ∧ b^{2, 329}_1 ∧ -b^{2, 329}_0) c in CNF: c -b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ p_656 ∨ b^{2, 329}_2 c -b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ p_656 ∨ b^{2, 329}_1 c -b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ p_656 ∨ -b^{2, 329}_0 c in DIMACS: -5630 5631 -5632 656 5633 0 -5630 5631 -5632 656 5634 0 -5630 5631 -5632 656 -5635 0 c -2-1 --> break c ( b^{2, 328}_2 ∧ b^{2, 328}_1 ∧ -b^{2, 328}_0 ∧ -p_656) -> break c in CNF: c -b^{2, 328}_2 ∨ -b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ p_656 ∨ break c in DIMACS: -5630 -5631 5632 656 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 328}_2 ∧ -b^{2, 328}_1 ∧ -b^{2, 328}_0 ∧ true) c in CNF: c -b^{2, 328}_2 ∨ b^{2, 328}_1 ∨ b^{2, 328}_0 ∨ false c in DIMACS: -5630 5631 5632 0 c 3 does not represent an automaton state. c -(-b^{2, 328}_2 ∧ b^{2, 328}_1 ∧ b^{2, 328}_0 ∧ true) c in CNF: c b^{2, 328}_2 ∨ -b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ false c in DIMACS: 5630 -5631 -5632 0 c -3 does not represent an automaton state. c -( b^{2, 328}_2 ∧ b^{2, 328}_1 ∧ b^{2, 328}_0 ∧ true) c in CNF: c -b^{2, 328}_2 ∨ -b^{2, 328}_1 ∨ -b^{2, 328}_0 ∨ false c in DIMACS: -5630 -5631 -5632 0 c i = 329 c -2+1 --> -1 c ( b^{2, 329}_2 ∧ b^{2, 329}_1 ∧ -b^{2, 329}_0 ∧ p_658) -> ( b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ b^{2, 330}_0) c in CNF: c -b^{2, 329}_2 ∨ -b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ -p_658 ∨ b^{2, 330}_2 c -b^{2, 329}_2 ∨ -b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ -p_658 ∨ -b^{2, 330}_1 c -b^{2, 329}_2 ∨ -b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ -p_658 ∨ b^{2, 330}_0 c in DIMACS: -5633 -5634 5635 -658 5636 0 -5633 -5634 5635 -658 -5637 0 -5633 -5634 5635 -658 5638 0 c -1+1 --> 0 c ( b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ b^{2, 329}_0 ∧ p_658) -> (-b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ -b^{2, 330}_0) c in CNF: c -b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ -p_658 ∨ -b^{2, 330}_2 c -b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ -p_658 ∨ -b^{2, 330}_1 c -b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ -p_658 ∨ -b^{2, 330}_0 c in DIMACS: -5633 5634 -5635 -658 -5636 0 -5633 5634 -5635 -658 -5637 0 -5633 5634 -5635 -658 -5638 0 c 0+1 --> 1 c (-b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ -b^{2, 329}_0 ∧ p_658) -> (-b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ b^{2, 330}_0) c in CNF: c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ -p_658 ∨ -b^{2, 330}_2 c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ -p_658 ∨ -b^{2, 330}_1 c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ -p_658 ∨ b^{2, 330}_0 c in DIMACS: 5633 5634 5635 -658 -5636 0 5633 5634 5635 -658 -5637 0 5633 5634 5635 -658 5638 0 c 1+1 --> 2 c (-b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ b^{2, 329}_0 ∧ p_658) -> (-b^{2, 330}_2 ∧ b^{2, 330}_1 ∧ -b^{2, 330}_0) c in CNF: c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ -p_658 ∨ -b^{2, 330}_2 c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ -p_658 ∨ b^{2, 330}_1 c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ -p_658 ∨ -b^{2, 330}_0 c in DIMACS: 5633 5634 -5635 -658 -5636 0 5633 5634 -5635 -658 5637 0 5633 5634 -5635 -658 -5638 0 c 2+1 --> break c (-b^{2, 329}_2 ∧ b^{2, 329}_1 ∧ -b^{2, 329}_0 ∧ p_658) -> break c in CNF: c b^{2, 329}_2 ∨ -b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ -p_658 ∨ break c in DIMACS: 5633 -5634 5635 -658 1162 0 c 2-1 --> 1 c (-b^{2, 329}_2 ∧ b^{2, 329}_1 ∧ -b^{2, 329}_0 ∧ -p_658) -> (-b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ b^{2, 330}_0) c in CNF: c b^{2, 329}_2 ∨ -b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ p_658 ∨ -b^{2, 330}_2 c b^{2, 329}_2 ∨ -b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ p_658 ∨ -b^{2, 330}_1 c b^{2, 329}_2 ∨ -b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ p_658 ∨ b^{2, 330}_0 c in DIMACS: 5633 -5634 5635 658 -5636 0 5633 -5634 5635 658 -5637 0 5633 -5634 5635 658 5638 0 c 1-1 --> 0 c (-b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ b^{2, 329}_0 ∧ -p_658) -> (-b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ -b^{2, 330}_0) c in CNF: c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ p_658 ∨ -b^{2, 330}_2 c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ p_658 ∨ -b^{2, 330}_1 c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ p_658 ∨ -b^{2, 330}_0 c in DIMACS: 5633 5634 -5635 658 -5636 0 5633 5634 -5635 658 -5637 0 5633 5634 -5635 658 -5638 0 c 0-1 --> -1 c (-b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ -b^{2, 329}_0 ∧ -p_658) -> ( b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ b^{2, 330}_0) c in CNF: c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ p_658 ∨ b^{2, 330}_2 c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ p_658 ∨ -b^{2, 330}_1 c b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ p_658 ∨ b^{2, 330}_0 c in DIMACS: 5633 5634 5635 658 5636 0 5633 5634 5635 658 -5637 0 5633 5634 5635 658 5638 0 c -1-1 --> -2 c ( b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ b^{2, 329}_0 ∧ -p_658) -> ( b^{2, 330}_2 ∧ b^{2, 330}_1 ∧ -b^{2, 330}_0) c in CNF: c -b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ p_658 ∨ b^{2, 330}_2 c -b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ p_658 ∨ b^{2, 330}_1 c -b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ p_658 ∨ -b^{2, 330}_0 c in DIMACS: -5633 5634 -5635 658 5636 0 -5633 5634 -5635 658 5637 0 -5633 5634 -5635 658 -5638 0 c -2-1 --> break c ( b^{2, 329}_2 ∧ b^{2, 329}_1 ∧ -b^{2, 329}_0 ∧ -p_658) -> break c in CNF: c -b^{2, 329}_2 ∨ -b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ p_658 ∨ break c in DIMACS: -5633 -5634 5635 658 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 329}_2 ∧ -b^{2, 329}_1 ∧ -b^{2, 329}_0 ∧ true) c in CNF: c -b^{2, 329}_2 ∨ b^{2, 329}_1 ∨ b^{2, 329}_0 ∨ false c in DIMACS: -5633 5634 5635 0 c 3 does not represent an automaton state. c -(-b^{2, 329}_2 ∧ b^{2, 329}_1 ∧ b^{2, 329}_0 ∧ true) c in CNF: c b^{2, 329}_2 ∨ -b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ false c in DIMACS: 5633 -5634 -5635 0 c -3 does not represent an automaton state. c -( b^{2, 329}_2 ∧ b^{2, 329}_1 ∧ b^{2, 329}_0 ∧ true) c in CNF: c -b^{2, 329}_2 ∨ -b^{2, 329}_1 ∨ -b^{2, 329}_0 ∨ false c in DIMACS: -5633 -5634 -5635 0 c i = 330 c -2+1 --> -1 c ( b^{2, 330}_2 ∧ b^{2, 330}_1 ∧ -b^{2, 330}_0 ∧ p_660) -> ( b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ b^{2, 331}_0) c in CNF: c -b^{2, 330}_2 ∨ -b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ -p_660 ∨ b^{2, 331}_2 c -b^{2, 330}_2 ∨ -b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ -p_660 ∨ -b^{2, 331}_1 c -b^{2, 330}_2 ∨ -b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ -p_660 ∨ b^{2, 331}_0 c in DIMACS: -5636 -5637 5638 -660 5639 0 -5636 -5637 5638 -660 -5640 0 -5636 -5637 5638 -660 5641 0 c -1+1 --> 0 c ( b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ b^{2, 330}_0 ∧ p_660) -> (-b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ -b^{2, 331}_0) c in CNF: c -b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ -p_660 ∨ -b^{2, 331}_2 c -b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ -p_660 ∨ -b^{2, 331}_1 c -b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ -p_660 ∨ -b^{2, 331}_0 c in DIMACS: -5636 5637 -5638 -660 -5639 0 -5636 5637 -5638 -660 -5640 0 -5636 5637 -5638 -660 -5641 0 c 0+1 --> 1 c (-b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ -b^{2, 330}_0 ∧ p_660) -> (-b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ b^{2, 331}_0) c in CNF: c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ -p_660 ∨ -b^{2, 331}_2 c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ -p_660 ∨ -b^{2, 331}_1 c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ -p_660 ∨ b^{2, 331}_0 c in DIMACS: 5636 5637 5638 -660 -5639 0 5636 5637 5638 -660 -5640 0 5636 5637 5638 -660 5641 0 c 1+1 --> 2 c (-b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ b^{2, 330}_0 ∧ p_660) -> (-b^{2, 331}_2 ∧ b^{2, 331}_1 ∧ -b^{2, 331}_0) c in CNF: c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ -p_660 ∨ -b^{2, 331}_2 c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ -p_660 ∨ b^{2, 331}_1 c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ -p_660 ∨ -b^{2, 331}_0 c in DIMACS: 5636 5637 -5638 -660 -5639 0 5636 5637 -5638 -660 5640 0 5636 5637 -5638 -660 -5641 0 c 2+1 --> break c (-b^{2, 330}_2 ∧ b^{2, 330}_1 ∧ -b^{2, 330}_0 ∧ p_660) -> break c in CNF: c b^{2, 330}_2 ∨ -b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ -p_660 ∨ break c in DIMACS: 5636 -5637 5638 -660 1162 0 c 2-1 --> 1 c (-b^{2, 330}_2 ∧ b^{2, 330}_1 ∧ -b^{2, 330}_0 ∧ -p_660) -> (-b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ b^{2, 331}_0) c in CNF: c b^{2, 330}_2 ∨ -b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ p_660 ∨ -b^{2, 331}_2 c b^{2, 330}_2 ∨ -b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ p_660 ∨ -b^{2, 331}_1 c b^{2, 330}_2 ∨ -b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ p_660 ∨ b^{2, 331}_0 c in DIMACS: 5636 -5637 5638 660 -5639 0 5636 -5637 5638 660 -5640 0 5636 -5637 5638 660 5641 0 c 1-1 --> 0 c (-b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ b^{2, 330}_0 ∧ -p_660) -> (-b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ -b^{2, 331}_0) c in CNF: c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ p_660 ∨ -b^{2, 331}_2 c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ p_660 ∨ -b^{2, 331}_1 c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ p_660 ∨ -b^{2, 331}_0 c in DIMACS: 5636 5637 -5638 660 -5639 0 5636 5637 -5638 660 -5640 0 5636 5637 -5638 660 -5641 0 c 0-1 --> -1 c (-b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ -b^{2, 330}_0 ∧ -p_660) -> ( b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ b^{2, 331}_0) c in CNF: c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ p_660 ∨ b^{2, 331}_2 c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ p_660 ∨ -b^{2, 331}_1 c b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ p_660 ∨ b^{2, 331}_0 c in DIMACS: 5636 5637 5638 660 5639 0 5636 5637 5638 660 -5640 0 5636 5637 5638 660 5641 0 c -1-1 --> -2 c ( b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ b^{2, 330}_0 ∧ -p_660) -> ( b^{2, 331}_2 ∧ b^{2, 331}_1 ∧ -b^{2, 331}_0) c in CNF: c -b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ p_660 ∨ b^{2, 331}_2 c -b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ p_660 ∨ b^{2, 331}_1 c -b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ p_660 ∨ -b^{2, 331}_0 c in DIMACS: -5636 5637 -5638 660 5639 0 -5636 5637 -5638 660 5640 0 -5636 5637 -5638 660 -5641 0 c -2-1 --> break c ( b^{2, 330}_2 ∧ b^{2, 330}_1 ∧ -b^{2, 330}_0 ∧ -p_660) -> break c in CNF: c -b^{2, 330}_2 ∨ -b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ p_660 ∨ break c in DIMACS: -5636 -5637 5638 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 330}_2 ∧ -b^{2, 330}_1 ∧ -b^{2, 330}_0 ∧ true) c in CNF: c -b^{2, 330}_2 ∨ b^{2, 330}_1 ∨ b^{2, 330}_0 ∨ false c in DIMACS: -5636 5637 5638 0 c 3 does not represent an automaton state. c -(-b^{2, 330}_2 ∧ b^{2, 330}_1 ∧ b^{2, 330}_0 ∧ true) c in CNF: c b^{2, 330}_2 ∨ -b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ false c in DIMACS: 5636 -5637 -5638 0 c -3 does not represent an automaton state. c -( b^{2, 330}_2 ∧ b^{2, 330}_1 ∧ b^{2, 330}_0 ∧ true) c in CNF: c -b^{2, 330}_2 ∨ -b^{2, 330}_1 ∨ -b^{2, 330}_0 ∨ false c in DIMACS: -5636 -5637 -5638 0 c i = 331 c -2+1 --> -1 c ( b^{2, 331}_2 ∧ b^{2, 331}_1 ∧ -b^{2, 331}_0 ∧ p_662) -> ( b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ b^{2, 332}_0) c in CNF: c -b^{2, 331}_2 ∨ -b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ -p_662 ∨ b^{2, 332}_2 c -b^{2, 331}_2 ∨ -b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ -p_662 ∨ -b^{2, 332}_1 c -b^{2, 331}_2 ∨ -b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ -p_662 ∨ b^{2, 332}_0 c in DIMACS: -5639 -5640 5641 -662 5642 0 -5639 -5640 5641 -662 -5643 0 -5639 -5640 5641 -662 5644 0 c -1+1 --> 0 c ( b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ b^{2, 331}_0 ∧ p_662) -> (-b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ -b^{2, 332}_0) c in CNF: c -b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ -p_662 ∨ -b^{2, 332}_2 c -b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ -p_662 ∨ -b^{2, 332}_1 c -b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ -p_662 ∨ -b^{2, 332}_0 c in DIMACS: -5639 5640 -5641 -662 -5642 0 -5639 5640 -5641 -662 -5643 0 -5639 5640 -5641 -662 -5644 0 c 0+1 --> 1 c (-b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ -b^{2, 331}_0 ∧ p_662) -> (-b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ b^{2, 332}_0) c in CNF: c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ -p_662 ∨ -b^{2, 332}_2 c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ -p_662 ∨ -b^{2, 332}_1 c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ -p_662 ∨ b^{2, 332}_0 c in DIMACS: 5639 5640 5641 -662 -5642 0 5639 5640 5641 -662 -5643 0 5639 5640 5641 -662 5644 0 c 1+1 --> 2 c (-b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ b^{2, 331}_0 ∧ p_662) -> (-b^{2, 332}_2 ∧ b^{2, 332}_1 ∧ -b^{2, 332}_0) c in CNF: c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ -p_662 ∨ -b^{2, 332}_2 c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ -p_662 ∨ b^{2, 332}_1 c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ -p_662 ∨ -b^{2, 332}_0 c in DIMACS: 5639 5640 -5641 -662 -5642 0 5639 5640 -5641 -662 5643 0 5639 5640 -5641 -662 -5644 0 c 2+1 --> break c (-b^{2, 331}_2 ∧ b^{2, 331}_1 ∧ -b^{2, 331}_0 ∧ p_662) -> break c in CNF: c b^{2, 331}_2 ∨ -b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ -p_662 ∨ break c in DIMACS: 5639 -5640 5641 -662 1162 0 c 2-1 --> 1 c (-b^{2, 331}_2 ∧ b^{2, 331}_1 ∧ -b^{2, 331}_0 ∧ -p_662) -> (-b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ b^{2, 332}_0) c in CNF: c b^{2, 331}_2 ∨ -b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ p_662 ∨ -b^{2, 332}_2 c b^{2, 331}_2 ∨ -b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ p_662 ∨ -b^{2, 332}_1 c b^{2, 331}_2 ∨ -b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ p_662 ∨ b^{2, 332}_0 c in DIMACS: 5639 -5640 5641 662 -5642 0 5639 -5640 5641 662 -5643 0 5639 -5640 5641 662 5644 0 c 1-1 --> 0 c (-b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ b^{2, 331}_0 ∧ -p_662) -> (-b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ -b^{2, 332}_0) c in CNF: c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ p_662 ∨ -b^{2, 332}_2 c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ p_662 ∨ -b^{2, 332}_1 c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ p_662 ∨ -b^{2, 332}_0 c in DIMACS: 5639 5640 -5641 662 -5642 0 5639 5640 -5641 662 -5643 0 5639 5640 -5641 662 -5644 0 c 0-1 --> -1 c (-b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ -b^{2, 331}_0 ∧ -p_662) -> ( b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ b^{2, 332}_0) c in CNF: c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ p_662 ∨ b^{2, 332}_2 c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ p_662 ∨ -b^{2, 332}_1 c b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ p_662 ∨ b^{2, 332}_0 c in DIMACS: 5639 5640 5641 662 5642 0 5639 5640 5641 662 -5643 0 5639 5640 5641 662 5644 0 c -1-1 --> -2 c ( b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ b^{2, 331}_0 ∧ -p_662) -> ( b^{2, 332}_2 ∧ b^{2, 332}_1 ∧ -b^{2, 332}_0) c in CNF: c -b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ p_662 ∨ b^{2, 332}_2 c -b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ p_662 ∨ b^{2, 332}_1 c -b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ p_662 ∨ -b^{2, 332}_0 c in DIMACS: -5639 5640 -5641 662 5642 0 -5639 5640 -5641 662 5643 0 -5639 5640 -5641 662 -5644 0 c -2-1 --> break c ( b^{2, 331}_2 ∧ b^{2, 331}_1 ∧ -b^{2, 331}_0 ∧ -p_662) -> break c in CNF: c -b^{2, 331}_2 ∨ -b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ p_662 ∨ break c in DIMACS: -5639 -5640 5641 662 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 331}_2 ∧ -b^{2, 331}_1 ∧ -b^{2, 331}_0 ∧ true) c in CNF: c -b^{2, 331}_2 ∨ b^{2, 331}_1 ∨ b^{2, 331}_0 ∨ false c in DIMACS: -5639 5640 5641 0 c 3 does not represent an automaton state. c -(-b^{2, 331}_2 ∧ b^{2, 331}_1 ∧ b^{2, 331}_0 ∧ true) c in CNF: c b^{2, 331}_2 ∨ -b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ false c in DIMACS: 5639 -5640 -5641 0 c -3 does not represent an automaton state. c -( b^{2, 331}_2 ∧ b^{2, 331}_1 ∧ b^{2, 331}_0 ∧ true) c in CNF: c -b^{2, 331}_2 ∨ -b^{2, 331}_1 ∨ -b^{2, 331}_0 ∨ false c in DIMACS: -5639 -5640 -5641 0 c i = 332 c -2+1 --> -1 c ( b^{2, 332}_2 ∧ b^{2, 332}_1 ∧ -b^{2, 332}_0 ∧ p_664) -> ( b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ b^{2, 333}_0) c in CNF: c -b^{2, 332}_2 ∨ -b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ -p_664 ∨ b^{2, 333}_2 c -b^{2, 332}_2 ∨ -b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ -p_664 ∨ -b^{2, 333}_1 c -b^{2, 332}_2 ∨ -b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ -p_664 ∨ b^{2, 333}_0 c in DIMACS: -5642 -5643 5644 -664 5645 0 -5642 -5643 5644 -664 -5646 0 -5642 -5643 5644 -664 5647 0 c -1+1 --> 0 c ( b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ b^{2, 332}_0 ∧ p_664) -> (-b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ -b^{2, 333}_0) c in CNF: c -b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ -p_664 ∨ -b^{2, 333}_2 c -b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ -p_664 ∨ -b^{2, 333}_1 c -b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ -p_664 ∨ -b^{2, 333}_0 c in DIMACS: -5642 5643 -5644 -664 -5645 0 -5642 5643 -5644 -664 -5646 0 -5642 5643 -5644 -664 -5647 0 c 0+1 --> 1 c (-b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ -b^{2, 332}_0 ∧ p_664) -> (-b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ b^{2, 333}_0) c in CNF: c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ -p_664 ∨ -b^{2, 333}_2 c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ -p_664 ∨ -b^{2, 333}_1 c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ -p_664 ∨ b^{2, 333}_0 c in DIMACS: 5642 5643 5644 -664 -5645 0 5642 5643 5644 -664 -5646 0 5642 5643 5644 -664 5647 0 c 1+1 --> 2 c (-b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ b^{2, 332}_0 ∧ p_664) -> (-b^{2, 333}_2 ∧ b^{2, 333}_1 ∧ -b^{2, 333}_0) c in CNF: c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ -p_664 ∨ -b^{2, 333}_2 c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ -p_664 ∨ b^{2, 333}_1 c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ -p_664 ∨ -b^{2, 333}_0 c in DIMACS: 5642 5643 -5644 -664 -5645 0 5642 5643 -5644 -664 5646 0 5642 5643 -5644 -664 -5647 0 c 2+1 --> break c (-b^{2, 332}_2 ∧ b^{2, 332}_1 ∧ -b^{2, 332}_0 ∧ p_664) -> break c in CNF: c b^{2, 332}_2 ∨ -b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ -p_664 ∨ break c in DIMACS: 5642 -5643 5644 -664 1162 0 c 2-1 --> 1 c (-b^{2, 332}_2 ∧ b^{2, 332}_1 ∧ -b^{2, 332}_0 ∧ -p_664) -> (-b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ b^{2, 333}_0) c in CNF: c b^{2, 332}_2 ∨ -b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ p_664 ∨ -b^{2, 333}_2 c b^{2, 332}_2 ∨ -b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ p_664 ∨ -b^{2, 333}_1 c b^{2, 332}_2 ∨ -b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ p_664 ∨ b^{2, 333}_0 c in DIMACS: 5642 -5643 5644 664 -5645 0 5642 -5643 5644 664 -5646 0 5642 -5643 5644 664 5647 0 c 1-1 --> 0 c (-b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ b^{2, 332}_0 ∧ -p_664) -> (-b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ -b^{2, 333}_0) c in CNF: c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ p_664 ∨ -b^{2, 333}_2 c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ p_664 ∨ -b^{2, 333}_1 c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ p_664 ∨ -b^{2, 333}_0 c in DIMACS: 5642 5643 -5644 664 -5645 0 5642 5643 -5644 664 -5646 0 5642 5643 -5644 664 -5647 0 c 0-1 --> -1 c (-b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ -b^{2, 332}_0 ∧ -p_664) -> ( b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ b^{2, 333}_0) c in CNF: c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ p_664 ∨ b^{2, 333}_2 c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ p_664 ∨ -b^{2, 333}_1 c b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ p_664 ∨ b^{2, 333}_0 c in DIMACS: 5642 5643 5644 664 5645 0 5642 5643 5644 664 -5646 0 5642 5643 5644 664 5647 0 c -1-1 --> -2 c ( b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ b^{2, 332}_0 ∧ -p_664) -> ( b^{2, 333}_2 ∧ b^{2, 333}_1 ∧ -b^{2, 333}_0) c in CNF: c -b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ p_664 ∨ b^{2, 333}_2 c -b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ p_664 ∨ b^{2, 333}_1 c -b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ p_664 ∨ -b^{2, 333}_0 c in DIMACS: -5642 5643 -5644 664 5645 0 -5642 5643 -5644 664 5646 0 -5642 5643 -5644 664 -5647 0 c -2-1 --> break c ( b^{2, 332}_2 ∧ b^{2, 332}_1 ∧ -b^{2, 332}_0 ∧ -p_664) -> break c in CNF: c -b^{2, 332}_2 ∨ -b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ p_664 ∨ break c in DIMACS: -5642 -5643 5644 664 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 332}_2 ∧ -b^{2, 332}_1 ∧ -b^{2, 332}_0 ∧ true) c in CNF: c -b^{2, 332}_2 ∨ b^{2, 332}_1 ∨ b^{2, 332}_0 ∨ false c in DIMACS: -5642 5643 5644 0 c 3 does not represent an automaton state. c -(-b^{2, 332}_2 ∧ b^{2, 332}_1 ∧ b^{2, 332}_0 ∧ true) c in CNF: c b^{2, 332}_2 ∨ -b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ false c in DIMACS: 5642 -5643 -5644 0 c -3 does not represent an automaton state. c -( b^{2, 332}_2 ∧ b^{2, 332}_1 ∧ b^{2, 332}_0 ∧ true) c in CNF: c -b^{2, 332}_2 ∨ -b^{2, 332}_1 ∨ -b^{2, 332}_0 ∨ false c in DIMACS: -5642 -5643 -5644 0 c i = 333 c -2+1 --> -1 c ( b^{2, 333}_2 ∧ b^{2, 333}_1 ∧ -b^{2, 333}_0 ∧ p_666) -> ( b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ b^{2, 334}_0) c in CNF: c -b^{2, 333}_2 ∨ -b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ -p_666 ∨ b^{2, 334}_2 c -b^{2, 333}_2 ∨ -b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ -p_666 ∨ -b^{2, 334}_1 c -b^{2, 333}_2 ∨ -b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ -p_666 ∨ b^{2, 334}_0 c in DIMACS: -5645 -5646 5647 -666 5648 0 -5645 -5646 5647 -666 -5649 0 -5645 -5646 5647 -666 5650 0 c -1+1 --> 0 c ( b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ b^{2, 333}_0 ∧ p_666) -> (-b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ -b^{2, 334}_0) c in CNF: c -b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ -p_666 ∨ -b^{2, 334}_2 c -b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ -p_666 ∨ -b^{2, 334}_1 c -b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ -p_666 ∨ -b^{2, 334}_0 c in DIMACS: -5645 5646 -5647 -666 -5648 0 -5645 5646 -5647 -666 -5649 0 -5645 5646 -5647 -666 -5650 0 c 0+1 --> 1 c (-b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ -b^{2, 333}_0 ∧ p_666) -> (-b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ b^{2, 334}_0) c in CNF: c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ -p_666 ∨ -b^{2, 334}_2 c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ -p_666 ∨ -b^{2, 334}_1 c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ -p_666 ∨ b^{2, 334}_0 c in DIMACS: 5645 5646 5647 -666 -5648 0 5645 5646 5647 -666 -5649 0 5645 5646 5647 -666 5650 0 c 1+1 --> 2 c (-b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ b^{2, 333}_0 ∧ p_666) -> (-b^{2, 334}_2 ∧ b^{2, 334}_1 ∧ -b^{2, 334}_0) c in CNF: c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ -p_666 ∨ -b^{2, 334}_2 c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ -p_666 ∨ b^{2, 334}_1 c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ -p_666 ∨ -b^{2, 334}_0 c in DIMACS: 5645 5646 -5647 -666 -5648 0 5645 5646 -5647 -666 5649 0 5645 5646 -5647 -666 -5650 0 c 2+1 --> break c (-b^{2, 333}_2 ∧ b^{2, 333}_1 ∧ -b^{2, 333}_0 ∧ p_666) -> break c in CNF: c b^{2, 333}_2 ∨ -b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ -p_666 ∨ break c in DIMACS: 5645 -5646 5647 -666 1162 0 c 2-1 --> 1 c (-b^{2, 333}_2 ∧ b^{2, 333}_1 ∧ -b^{2, 333}_0 ∧ -p_666) -> (-b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ b^{2, 334}_0) c in CNF: c b^{2, 333}_2 ∨ -b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ p_666 ∨ -b^{2, 334}_2 c b^{2, 333}_2 ∨ -b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ p_666 ∨ -b^{2, 334}_1 c b^{2, 333}_2 ∨ -b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ p_666 ∨ b^{2, 334}_0 c in DIMACS: 5645 -5646 5647 666 -5648 0 5645 -5646 5647 666 -5649 0 5645 -5646 5647 666 5650 0 c 1-1 --> 0 c (-b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ b^{2, 333}_0 ∧ -p_666) -> (-b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ -b^{2, 334}_0) c in CNF: c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ p_666 ∨ -b^{2, 334}_2 c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ p_666 ∨ -b^{2, 334}_1 c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ p_666 ∨ -b^{2, 334}_0 c in DIMACS: 5645 5646 -5647 666 -5648 0 5645 5646 -5647 666 -5649 0 5645 5646 -5647 666 -5650 0 c 0-1 --> -1 c (-b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ -b^{2, 333}_0 ∧ -p_666) -> ( b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ b^{2, 334}_0) c in CNF: c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ p_666 ∨ b^{2, 334}_2 c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ p_666 ∨ -b^{2, 334}_1 c b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ p_666 ∨ b^{2, 334}_0 c in DIMACS: 5645 5646 5647 666 5648 0 5645 5646 5647 666 -5649 0 5645 5646 5647 666 5650 0 c -1-1 --> -2 c ( b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ b^{2, 333}_0 ∧ -p_666) -> ( b^{2, 334}_2 ∧ b^{2, 334}_1 ∧ -b^{2, 334}_0) c in CNF: c -b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ p_666 ∨ b^{2, 334}_2 c -b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ p_666 ∨ b^{2, 334}_1 c -b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ p_666 ∨ -b^{2, 334}_0 c in DIMACS: -5645 5646 -5647 666 5648 0 -5645 5646 -5647 666 5649 0 -5645 5646 -5647 666 -5650 0 c -2-1 --> break c ( b^{2, 333}_2 ∧ b^{2, 333}_1 ∧ -b^{2, 333}_0 ∧ -p_666) -> break c in CNF: c -b^{2, 333}_2 ∨ -b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ p_666 ∨ break c in DIMACS: -5645 -5646 5647 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 333}_2 ∧ -b^{2, 333}_1 ∧ -b^{2, 333}_0 ∧ true) c in CNF: c -b^{2, 333}_2 ∨ b^{2, 333}_1 ∨ b^{2, 333}_0 ∨ false c in DIMACS: -5645 5646 5647 0 c 3 does not represent an automaton state. c -(-b^{2, 333}_2 ∧ b^{2, 333}_1 ∧ b^{2, 333}_0 ∧ true) c in CNF: c b^{2, 333}_2 ∨ -b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ false c in DIMACS: 5645 -5646 -5647 0 c -3 does not represent an automaton state. c -( b^{2, 333}_2 ∧ b^{2, 333}_1 ∧ b^{2, 333}_0 ∧ true) c in CNF: c -b^{2, 333}_2 ∨ -b^{2, 333}_1 ∨ -b^{2, 333}_0 ∨ false c in DIMACS: -5645 -5646 -5647 0 c i = 334 c -2+1 --> -1 c ( b^{2, 334}_2 ∧ b^{2, 334}_1 ∧ -b^{2, 334}_0 ∧ p_668) -> ( b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ b^{2, 335}_0) c in CNF: c -b^{2, 334}_2 ∨ -b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ -p_668 ∨ b^{2, 335}_2 c -b^{2, 334}_2 ∨ -b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ -p_668 ∨ -b^{2, 335}_1 c -b^{2, 334}_2 ∨ -b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ -p_668 ∨ b^{2, 335}_0 c in DIMACS: -5648 -5649 5650 -668 5651 0 -5648 -5649 5650 -668 -5652 0 -5648 -5649 5650 -668 5653 0 c -1+1 --> 0 c ( b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ b^{2, 334}_0 ∧ p_668) -> (-b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ -b^{2, 335}_0) c in CNF: c -b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ -p_668 ∨ -b^{2, 335}_2 c -b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ -p_668 ∨ -b^{2, 335}_1 c -b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ -p_668 ∨ -b^{2, 335}_0 c in DIMACS: -5648 5649 -5650 -668 -5651 0 -5648 5649 -5650 -668 -5652 0 -5648 5649 -5650 -668 -5653 0 c 0+1 --> 1 c (-b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ -b^{2, 334}_0 ∧ p_668) -> (-b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ b^{2, 335}_0) c in CNF: c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ -p_668 ∨ -b^{2, 335}_2 c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ -p_668 ∨ -b^{2, 335}_1 c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ -p_668 ∨ b^{2, 335}_0 c in DIMACS: 5648 5649 5650 -668 -5651 0 5648 5649 5650 -668 -5652 0 5648 5649 5650 -668 5653 0 c 1+1 --> 2 c (-b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ b^{2, 334}_0 ∧ p_668) -> (-b^{2, 335}_2 ∧ b^{2, 335}_1 ∧ -b^{2, 335}_0) c in CNF: c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ -p_668 ∨ -b^{2, 335}_2 c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ -p_668 ∨ b^{2, 335}_1 c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ -p_668 ∨ -b^{2, 335}_0 c in DIMACS: 5648 5649 -5650 -668 -5651 0 5648 5649 -5650 -668 5652 0 5648 5649 -5650 -668 -5653 0 c 2+1 --> break c (-b^{2, 334}_2 ∧ b^{2, 334}_1 ∧ -b^{2, 334}_0 ∧ p_668) -> break c in CNF: c b^{2, 334}_2 ∨ -b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ -p_668 ∨ break c in DIMACS: 5648 -5649 5650 -668 1162 0 c 2-1 --> 1 c (-b^{2, 334}_2 ∧ b^{2, 334}_1 ∧ -b^{2, 334}_0 ∧ -p_668) -> (-b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ b^{2, 335}_0) c in CNF: c b^{2, 334}_2 ∨ -b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ p_668 ∨ -b^{2, 335}_2 c b^{2, 334}_2 ∨ -b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ p_668 ∨ -b^{2, 335}_1 c b^{2, 334}_2 ∨ -b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ p_668 ∨ b^{2, 335}_0 c in DIMACS: 5648 -5649 5650 668 -5651 0 5648 -5649 5650 668 -5652 0 5648 -5649 5650 668 5653 0 c 1-1 --> 0 c (-b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ b^{2, 334}_0 ∧ -p_668) -> (-b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ -b^{2, 335}_0) c in CNF: c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ p_668 ∨ -b^{2, 335}_2 c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ p_668 ∨ -b^{2, 335}_1 c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ p_668 ∨ -b^{2, 335}_0 c in DIMACS: 5648 5649 -5650 668 -5651 0 5648 5649 -5650 668 -5652 0 5648 5649 -5650 668 -5653 0 c 0-1 --> -1 c (-b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ -b^{2, 334}_0 ∧ -p_668) -> ( b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ b^{2, 335}_0) c in CNF: c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ p_668 ∨ b^{2, 335}_2 c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ p_668 ∨ -b^{2, 335}_1 c b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ p_668 ∨ b^{2, 335}_0 c in DIMACS: 5648 5649 5650 668 5651 0 5648 5649 5650 668 -5652 0 5648 5649 5650 668 5653 0 c -1-1 --> -2 c ( b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ b^{2, 334}_0 ∧ -p_668) -> ( b^{2, 335}_2 ∧ b^{2, 335}_1 ∧ -b^{2, 335}_0) c in CNF: c -b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ p_668 ∨ b^{2, 335}_2 c -b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ p_668 ∨ b^{2, 335}_1 c -b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ p_668 ∨ -b^{2, 335}_0 c in DIMACS: -5648 5649 -5650 668 5651 0 -5648 5649 -5650 668 5652 0 -5648 5649 -5650 668 -5653 0 c -2-1 --> break c ( b^{2, 334}_2 ∧ b^{2, 334}_1 ∧ -b^{2, 334}_0 ∧ -p_668) -> break c in CNF: c -b^{2, 334}_2 ∨ -b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ p_668 ∨ break c in DIMACS: -5648 -5649 5650 668 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 334}_2 ∧ -b^{2, 334}_1 ∧ -b^{2, 334}_0 ∧ true) c in CNF: c -b^{2, 334}_2 ∨ b^{2, 334}_1 ∨ b^{2, 334}_0 ∨ false c in DIMACS: -5648 5649 5650 0 c 3 does not represent an automaton state. c -(-b^{2, 334}_2 ∧ b^{2, 334}_1 ∧ b^{2, 334}_0 ∧ true) c in CNF: c b^{2, 334}_2 ∨ -b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ false c in DIMACS: 5648 -5649 -5650 0 c -3 does not represent an automaton state. c -( b^{2, 334}_2 ∧ b^{2, 334}_1 ∧ b^{2, 334}_0 ∧ true) c in CNF: c -b^{2, 334}_2 ∨ -b^{2, 334}_1 ∨ -b^{2, 334}_0 ∨ false c in DIMACS: -5648 -5649 -5650 0 c i = 335 c -2+1 --> -1 c ( b^{2, 335}_2 ∧ b^{2, 335}_1 ∧ -b^{2, 335}_0 ∧ p_670) -> ( b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ b^{2, 336}_0) c in CNF: c -b^{2, 335}_2 ∨ -b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ -p_670 ∨ b^{2, 336}_2 c -b^{2, 335}_2 ∨ -b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ -p_670 ∨ -b^{2, 336}_1 c -b^{2, 335}_2 ∨ -b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ -p_670 ∨ b^{2, 336}_0 c in DIMACS: -5651 -5652 5653 -670 5654 0 -5651 -5652 5653 -670 -5655 0 -5651 -5652 5653 -670 5656 0 c -1+1 --> 0 c ( b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ b^{2, 335}_0 ∧ p_670) -> (-b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ -b^{2, 336}_0) c in CNF: c -b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ -p_670 ∨ -b^{2, 336}_2 c -b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ -p_670 ∨ -b^{2, 336}_1 c -b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ -p_670 ∨ -b^{2, 336}_0 c in DIMACS: -5651 5652 -5653 -670 -5654 0 -5651 5652 -5653 -670 -5655 0 -5651 5652 -5653 -670 -5656 0 c 0+1 --> 1 c (-b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ -b^{2, 335}_0 ∧ p_670) -> (-b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ b^{2, 336}_0) c in CNF: c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ -p_670 ∨ -b^{2, 336}_2 c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ -p_670 ∨ -b^{2, 336}_1 c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ -p_670 ∨ b^{2, 336}_0 c in DIMACS: 5651 5652 5653 -670 -5654 0 5651 5652 5653 -670 -5655 0 5651 5652 5653 -670 5656 0 c 1+1 --> 2 c (-b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ b^{2, 335}_0 ∧ p_670) -> (-b^{2, 336}_2 ∧ b^{2, 336}_1 ∧ -b^{2, 336}_0) c in CNF: c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ -p_670 ∨ -b^{2, 336}_2 c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ -p_670 ∨ b^{2, 336}_1 c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ -p_670 ∨ -b^{2, 336}_0 c in DIMACS: 5651 5652 -5653 -670 -5654 0 5651 5652 -5653 -670 5655 0 5651 5652 -5653 -670 -5656 0 c 2+1 --> break c (-b^{2, 335}_2 ∧ b^{2, 335}_1 ∧ -b^{2, 335}_0 ∧ p_670) -> break c in CNF: c b^{2, 335}_2 ∨ -b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ -p_670 ∨ break c in DIMACS: 5651 -5652 5653 -670 1162 0 c 2-1 --> 1 c (-b^{2, 335}_2 ∧ b^{2, 335}_1 ∧ -b^{2, 335}_0 ∧ -p_670) -> (-b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ b^{2, 336}_0) c in CNF: c b^{2, 335}_2 ∨ -b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ p_670 ∨ -b^{2, 336}_2 c b^{2, 335}_2 ∨ -b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ p_670 ∨ -b^{2, 336}_1 c b^{2, 335}_2 ∨ -b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ p_670 ∨ b^{2, 336}_0 c in DIMACS: 5651 -5652 5653 670 -5654 0 5651 -5652 5653 670 -5655 0 5651 -5652 5653 670 5656 0 c 1-1 --> 0 c (-b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ b^{2, 335}_0 ∧ -p_670) -> (-b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ -b^{2, 336}_0) c in CNF: c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ p_670 ∨ -b^{2, 336}_2 c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ p_670 ∨ -b^{2, 336}_1 c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ p_670 ∨ -b^{2, 336}_0 c in DIMACS: 5651 5652 -5653 670 -5654 0 5651 5652 -5653 670 -5655 0 5651 5652 -5653 670 -5656 0 c 0-1 --> -1 c (-b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ -b^{2, 335}_0 ∧ -p_670) -> ( b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ b^{2, 336}_0) c in CNF: c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ p_670 ∨ b^{2, 336}_2 c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ p_670 ∨ -b^{2, 336}_1 c b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ p_670 ∨ b^{2, 336}_0 c in DIMACS: 5651 5652 5653 670 5654 0 5651 5652 5653 670 -5655 0 5651 5652 5653 670 5656 0 c -1-1 --> -2 c ( b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ b^{2, 335}_0 ∧ -p_670) -> ( b^{2, 336}_2 ∧ b^{2, 336}_1 ∧ -b^{2, 336}_0) c in CNF: c -b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ p_670 ∨ b^{2, 336}_2 c -b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ p_670 ∨ b^{2, 336}_1 c -b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ p_670 ∨ -b^{2, 336}_0 c in DIMACS: -5651 5652 -5653 670 5654 0 -5651 5652 -5653 670 5655 0 -5651 5652 -5653 670 -5656 0 c -2-1 --> break c ( b^{2, 335}_2 ∧ b^{2, 335}_1 ∧ -b^{2, 335}_0 ∧ -p_670) -> break c in CNF: c -b^{2, 335}_2 ∨ -b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ p_670 ∨ break c in DIMACS: -5651 -5652 5653 670 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 335}_2 ∧ -b^{2, 335}_1 ∧ -b^{2, 335}_0 ∧ true) c in CNF: c -b^{2, 335}_2 ∨ b^{2, 335}_1 ∨ b^{2, 335}_0 ∨ false c in DIMACS: -5651 5652 5653 0 c 3 does not represent an automaton state. c -(-b^{2, 335}_2 ∧ b^{2, 335}_1 ∧ b^{2, 335}_0 ∧ true) c in CNF: c b^{2, 335}_2 ∨ -b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ false c in DIMACS: 5651 -5652 -5653 0 c -3 does not represent an automaton state. c -( b^{2, 335}_2 ∧ b^{2, 335}_1 ∧ b^{2, 335}_0 ∧ true) c in CNF: c -b^{2, 335}_2 ∨ -b^{2, 335}_1 ∨ -b^{2, 335}_0 ∨ false c in DIMACS: -5651 -5652 -5653 0 c i = 336 c -2+1 --> -1 c ( b^{2, 336}_2 ∧ b^{2, 336}_1 ∧ -b^{2, 336}_0 ∧ p_672) -> ( b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ b^{2, 337}_0) c in CNF: c -b^{2, 336}_2 ∨ -b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ -p_672 ∨ b^{2, 337}_2 c -b^{2, 336}_2 ∨ -b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ -p_672 ∨ -b^{2, 337}_1 c -b^{2, 336}_2 ∨ -b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ -p_672 ∨ b^{2, 337}_0 c in DIMACS: -5654 -5655 5656 -672 5657 0 -5654 -5655 5656 -672 -5658 0 -5654 -5655 5656 -672 5659 0 c -1+1 --> 0 c ( b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ b^{2, 336}_0 ∧ p_672) -> (-b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ -b^{2, 337}_0) c in CNF: c -b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ -p_672 ∨ -b^{2, 337}_2 c -b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ -p_672 ∨ -b^{2, 337}_1 c -b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ -p_672 ∨ -b^{2, 337}_0 c in DIMACS: -5654 5655 -5656 -672 -5657 0 -5654 5655 -5656 -672 -5658 0 -5654 5655 -5656 -672 -5659 0 c 0+1 --> 1 c (-b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ -b^{2, 336}_0 ∧ p_672) -> (-b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ b^{2, 337}_0) c in CNF: c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ -p_672 ∨ -b^{2, 337}_2 c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ -p_672 ∨ -b^{2, 337}_1 c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ -p_672 ∨ b^{2, 337}_0 c in DIMACS: 5654 5655 5656 -672 -5657 0 5654 5655 5656 -672 -5658 0 5654 5655 5656 -672 5659 0 c 1+1 --> 2 c (-b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ b^{2, 336}_0 ∧ p_672) -> (-b^{2, 337}_2 ∧ b^{2, 337}_1 ∧ -b^{2, 337}_0) c in CNF: c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ -p_672 ∨ -b^{2, 337}_2 c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ -p_672 ∨ b^{2, 337}_1 c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ -p_672 ∨ -b^{2, 337}_0 c in DIMACS: 5654 5655 -5656 -672 -5657 0 5654 5655 -5656 -672 5658 0 5654 5655 -5656 -672 -5659 0 c 2+1 --> break c (-b^{2, 336}_2 ∧ b^{2, 336}_1 ∧ -b^{2, 336}_0 ∧ p_672) -> break c in CNF: c b^{2, 336}_2 ∨ -b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ -p_672 ∨ break c in DIMACS: 5654 -5655 5656 -672 1162 0 c 2-1 --> 1 c (-b^{2, 336}_2 ∧ b^{2, 336}_1 ∧ -b^{2, 336}_0 ∧ -p_672) -> (-b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ b^{2, 337}_0) c in CNF: c b^{2, 336}_2 ∨ -b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ p_672 ∨ -b^{2, 337}_2 c b^{2, 336}_2 ∨ -b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ p_672 ∨ -b^{2, 337}_1 c b^{2, 336}_2 ∨ -b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ p_672 ∨ b^{2, 337}_0 c in DIMACS: 5654 -5655 5656 672 -5657 0 5654 -5655 5656 672 -5658 0 5654 -5655 5656 672 5659 0 c 1-1 --> 0 c (-b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ b^{2, 336}_0 ∧ -p_672) -> (-b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ -b^{2, 337}_0) c in CNF: c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ p_672 ∨ -b^{2, 337}_2 c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ p_672 ∨ -b^{2, 337}_1 c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ p_672 ∨ -b^{2, 337}_0 c in DIMACS: 5654 5655 -5656 672 -5657 0 5654 5655 -5656 672 -5658 0 5654 5655 -5656 672 -5659 0 c 0-1 --> -1 c (-b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ -b^{2, 336}_0 ∧ -p_672) -> ( b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ b^{2, 337}_0) c in CNF: c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ p_672 ∨ b^{2, 337}_2 c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ p_672 ∨ -b^{2, 337}_1 c b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ p_672 ∨ b^{2, 337}_0 c in DIMACS: 5654 5655 5656 672 5657 0 5654 5655 5656 672 -5658 0 5654 5655 5656 672 5659 0 c -1-1 --> -2 c ( b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ b^{2, 336}_0 ∧ -p_672) -> ( b^{2, 337}_2 ∧ b^{2, 337}_1 ∧ -b^{2, 337}_0) c in CNF: c -b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ p_672 ∨ b^{2, 337}_2 c -b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ p_672 ∨ b^{2, 337}_1 c -b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ p_672 ∨ -b^{2, 337}_0 c in DIMACS: -5654 5655 -5656 672 5657 0 -5654 5655 -5656 672 5658 0 -5654 5655 -5656 672 -5659 0 c -2-1 --> break c ( b^{2, 336}_2 ∧ b^{2, 336}_1 ∧ -b^{2, 336}_0 ∧ -p_672) -> break c in CNF: c -b^{2, 336}_2 ∨ -b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ p_672 ∨ break c in DIMACS: -5654 -5655 5656 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 336}_2 ∧ -b^{2, 336}_1 ∧ -b^{2, 336}_0 ∧ true) c in CNF: c -b^{2, 336}_2 ∨ b^{2, 336}_1 ∨ b^{2, 336}_0 ∨ false c in DIMACS: -5654 5655 5656 0 c 3 does not represent an automaton state. c -(-b^{2, 336}_2 ∧ b^{2, 336}_1 ∧ b^{2, 336}_0 ∧ true) c in CNF: c b^{2, 336}_2 ∨ -b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ false c in DIMACS: 5654 -5655 -5656 0 c -3 does not represent an automaton state. c -( b^{2, 336}_2 ∧ b^{2, 336}_1 ∧ b^{2, 336}_0 ∧ true) c in CNF: c -b^{2, 336}_2 ∨ -b^{2, 336}_1 ∨ -b^{2, 336}_0 ∨ false c in DIMACS: -5654 -5655 -5656 0 c i = 337 c -2+1 --> -1 c ( b^{2, 337}_2 ∧ b^{2, 337}_1 ∧ -b^{2, 337}_0 ∧ p_674) -> ( b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ b^{2, 338}_0) c in CNF: c -b^{2, 337}_2 ∨ -b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ -p_674 ∨ b^{2, 338}_2 c -b^{2, 337}_2 ∨ -b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ -p_674 ∨ -b^{2, 338}_1 c -b^{2, 337}_2 ∨ -b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ -p_674 ∨ b^{2, 338}_0 c in DIMACS: -5657 -5658 5659 -674 5660 0 -5657 -5658 5659 -674 -5661 0 -5657 -5658 5659 -674 5662 0 c -1+1 --> 0 c ( b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ b^{2, 337}_0 ∧ p_674) -> (-b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ -b^{2, 338}_0) c in CNF: c -b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ -p_674 ∨ -b^{2, 338}_2 c -b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ -p_674 ∨ -b^{2, 338}_1 c -b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ -p_674 ∨ -b^{2, 338}_0 c in DIMACS: -5657 5658 -5659 -674 -5660 0 -5657 5658 -5659 -674 -5661 0 -5657 5658 -5659 -674 -5662 0 c 0+1 --> 1 c (-b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ -b^{2, 337}_0 ∧ p_674) -> (-b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ b^{2, 338}_0) c in CNF: c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ -p_674 ∨ -b^{2, 338}_2 c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ -p_674 ∨ -b^{2, 338}_1 c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ -p_674 ∨ b^{2, 338}_0 c in DIMACS: 5657 5658 5659 -674 -5660 0 5657 5658 5659 -674 -5661 0 5657 5658 5659 -674 5662 0 c 1+1 --> 2 c (-b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ b^{2, 337}_0 ∧ p_674) -> (-b^{2, 338}_2 ∧ b^{2, 338}_1 ∧ -b^{2, 338}_0) c in CNF: c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ -p_674 ∨ -b^{2, 338}_2 c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ -p_674 ∨ b^{2, 338}_1 c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ -p_674 ∨ -b^{2, 338}_0 c in DIMACS: 5657 5658 -5659 -674 -5660 0 5657 5658 -5659 -674 5661 0 5657 5658 -5659 -674 -5662 0 c 2+1 --> break c (-b^{2, 337}_2 ∧ b^{2, 337}_1 ∧ -b^{2, 337}_0 ∧ p_674) -> break c in CNF: c b^{2, 337}_2 ∨ -b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ -p_674 ∨ break c in DIMACS: 5657 -5658 5659 -674 1162 0 c 2-1 --> 1 c (-b^{2, 337}_2 ∧ b^{2, 337}_1 ∧ -b^{2, 337}_0 ∧ -p_674) -> (-b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ b^{2, 338}_0) c in CNF: c b^{2, 337}_2 ∨ -b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ p_674 ∨ -b^{2, 338}_2 c b^{2, 337}_2 ∨ -b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ p_674 ∨ -b^{2, 338}_1 c b^{2, 337}_2 ∨ -b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ p_674 ∨ b^{2, 338}_0 c in DIMACS: 5657 -5658 5659 674 -5660 0 5657 -5658 5659 674 -5661 0 5657 -5658 5659 674 5662 0 c 1-1 --> 0 c (-b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ b^{2, 337}_0 ∧ -p_674) -> (-b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ -b^{2, 338}_0) c in CNF: c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ p_674 ∨ -b^{2, 338}_2 c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ p_674 ∨ -b^{2, 338}_1 c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ p_674 ∨ -b^{2, 338}_0 c in DIMACS: 5657 5658 -5659 674 -5660 0 5657 5658 -5659 674 -5661 0 5657 5658 -5659 674 -5662 0 c 0-1 --> -1 c (-b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ -b^{2, 337}_0 ∧ -p_674) -> ( b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ b^{2, 338}_0) c in CNF: c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ p_674 ∨ b^{2, 338}_2 c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ p_674 ∨ -b^{2, 338}_1 c b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ p_674 ∨ b^{2, 338}_0 c in DIMACS: 5657 5658 5659 674 5660 0 5657 5658 5659 674 -5661 0 5657 5658 5659 674 5662 0 c -1-1 --> -2 c ( b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ b^{2, 337}_0 ∧ -p_674) -> ( b^{2, 338}_2 ∧ b^{2, 338}_1 ∧ -b^{2, 338}_0) c in CNF: c -b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ p_674 ∨ b^{2, 338}_2 c -b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ p_674 ∨ b^{2, 338}_1 c -b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ p_674 ∨ -b^{2, 338}_0 c in DIMACS: -5657 5658 -5659 674 5660 0 -5657 5658 -5659 674 5661 0 -5657 5658 -5659 674 -5662 0 c -2-1 --> break c ( b^{2, 337}_2 ∧ b^{2, 337}_1 ∧ -b^{2, 337}_0 ∧ -p_674) -> break c in CNF: c -b^{2, 337}_2 ∨ -b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ p_674 ∨ break c in DIMACS: -5657 -5658 5659 674 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 337}_2 ∧ -b^{2, 337}_1 ∧ -b^{2, 337}_0 ∧ true) c in CNF: c -b^{2, 337}_2 ∨ b^{2, 337}_1 ∨ b^{2, 337}_0 ∨ false c in DIMACS: -5657 5658 5659 0 c 3 does not represent an automaton state. c -(-b^{2, 337}_2 ∧ b^{2, 337}_1 ∧ b^{2, 337}_0 ∧ true) c in CNF: c b^{2, 337}_2 ∨ -b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ false c in DIMACS: 5657 -5658 -5659 0 c -3 does not represent an automaton state. c -( b^{2, 337}_2 ∧ b^{2, 337}_1 ∧ b^{2, 337}_0 ∧ true) c in CNF: c -b^{2, 337}_2 ∨ -b^{2, 337}_1 ∨ -b^{2, 337}_0 ∨ false c in DIMACS: -5657 -5658 -5659 0 c i = 338 c -2+1 --> -1 c ( b^{2, 338}_2 ∧ b^{2, 338}_1 ∧ -b^{2, 338}_0 ∧ p_676) -> ( b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ b^{2, 339}_0) c in CNF: c -b^{2, 338}_2 ∨ -b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ -p_676 ∨ b^{2, 339}_2 c -b^{2, 338}_2 ∨ -b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ -p_676 ∨ -b^{2, 339}_1 c -b^{2, 338}_2 ∨ -b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ -p_676 ∨ b^{2, 339}_0 c in DIMACS: -5660 -5661 5662 -676 5663 0 -5660 -5661 5662 -676 -5664 0 -5660 -5661 5662 -676 5665 0 c -1+1 --> 0 c ( b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ b^{2, 338}_0 ∧ p_676) -> (-b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ -b^{2, 339}_0) c in CNF: c -b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ -p_676 ∨ -b^{2, 339}_2 c -b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ -p_676 ∨ -b^{2, 339}_1 c -b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ -p_676 ∨ -b^{2, 339}_0 c in DIMACS: -5660 5661 -5662 -676 -5663 0 -5660 5661 -5662 -676 -5664 0 -5660 5661 -5662 -676 -5665 0 c 0+1 --> 1 c (-b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ -b^{2, 338}_0 ∧ p_676) -> (-b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ b^{2, 339}_0) c in CNF: c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ -p_676 ∨ -b^{2, 339}_2 c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ -p_676 ∨ -b^{2, 339}_1 c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ -p_676 ∨ b^{2, 339}_0 c in DIMACS: 5660 5661 5662 -676 -5663 0 5660 5661 5662 -676 -5664 0 5660 5661 5662 -676 5665 0 c 1+1 --> 2 c (-b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ b^{2, 338}_0 ∧ p_676) -> (-b^{2, 339}_2 ∧ b^{2, 339}_1 ∧ -b^{2, 339}_0) c in CNF: c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ -p_676 ∨ -b^{2, 339}_2 c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ -p_676 ∨ b^{2, 339}_1 c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ -p_676 ∨ -b^{2, 339}_0 c in DIMACS: 5660 5661 -5662 -676 -5663 0 5660 5661 -5662 -676 5664 0 5660 5661 -5662 -676 -5665 0 c 2+1 --> break c (-b^{2, 338}_2 ∧ b^{2, 338}_1 ∧ -b^{2, 338}_0 ∧ p_676) -> break c in CNF: c b^{2, 338}_2 ∨ -b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ -p_676 ∨ break c in DIMACS: 5660 -5661 5662 -676 1162 0 c 2-1 --> 1 c (-b^{2, 338}_2 ∧ b^{2, 338}_1 ∧ -b^{2, 338}_0 ∧ -p_676) -> (-b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ b^{2, 339}_0) c in CNF: c b^{2, 338}_2 ∨ -b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ p_676 ∨ -b^{2, 339}_2 c b^{2, 338}_2 ∨ -b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ p_676 ∨ -b^{2, 339}_1 c b^{2, 338}_2 ∨ -b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ p_676 ∨ b^{2, 339}_0 c in DIMACS: 5660 -5661 5662 676 -5663 0 5660 -5661 5662 676 -5664 0 5660 -5661 5662 676 5665 0 c 1-1 --> 0 c (-b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ b^{2, 338}_0 ∧ -p_676) -> (-b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ -b^{2, 339}_0) c in CNF: c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ p_676 ∨ -b^{2, 339}_2 c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ p_676 ∨ -b^{2, 339}_1 c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ p_676 ∨ -b^{2, 339}_0 c in DIMACS: 5660 5661 -5662 676 -5663 0 5660 5661 -5662 676 -5664 0 5660 5661 -5662 676 -5665 0 c 0-1 --> -1 c (-b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ -b^{2, 338}_0 ∧ -p_676) -> ( b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ b^{2, 339}_0) c in CNF: c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ p_676 ∨ b^{2, 339}_2 c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ p_676 ∨ -b^{2, 339}_1 c b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ p_676 ∨ b^{2, 339}_0 c in DIMACS: 5660 5661 5662 676 5663 0 5660 5661 5662 676 -5664 0 5660 5661 5662 676 5665 0 c -1-1 --> -2 c ( b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ b^{2, 338}_0 ∧ -p_676) -> ( b^{2, 339}_2 ∧ b^{2, 339}_1 ∧ -b^{2, 339}_0) c in CNF: c -b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ p_676 ∨ b^{2, 339}_2 c -b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ p_676 ∨ b^{2, 339}_1 c -b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ p_676 ∨ -b^{2, 339}_0 c in DIMACS: -5660 5661 -5662 676 5663 0 -5660 5661 -5662 676 5664 0 -5660 5661 -5662 676 -5665 0 c -2-1 --> break c ( b^{2, 338}_2 ∧ b^{2, 338}_1 ∧ -b^{2, 338}_0 ∧ -p_676) -> break c in CNF: c -b^{2, 338}_2 ∨ -b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ p_676 ∨ break c in DIMACS: -5660 -5661 5662 676 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 338}_2 ∧ -b^{2, 338}_1 ∧ -b^{2, 338}_0 ∧ true) c in CNF: c -b^{2, 338}_2 ∨ b^{2, 338}_1 ∨ b^{2, 338}_0 ∨ false c in DIMACS: -5660 5661 5662 0 c 3 does not represent an automaton state. c -(-b^{2, 338}_2 ∧ b^{2, 338}_1 ∧ b^{2, 338}_0 ∧ true) c in CNF: c b^{2, 338}_2 ∨ -b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ false c in DIMACS: 5660 -5661 -5662 0 c -3 does not represent an automaton state. c -( b^{2, 338}_2 ∧ b^{2, 338}_1 ∧ b^{2, 338}_0 ∧ true) c in CNF: c -b^{2, 338}_2 ∨ -b^{2, 338}_1 ∨ -b^{2, 338}_0 ∨ false c in DIMACS: -5660 -5661 -5662 0 c i = 339 c -2+1 --> -1 c ( b^{2, 339}_2 ∧ b^{2, 339}_1 ∧ -b^{2, 339}_0 ∧ p_678) -> ( b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ b^{2, 340}_0) c in CNF: c -b^{2, 339}_2 ∨ -b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ -p_678 ∨ b^{2, 340}_2 c -b^{2, 339}_2 ∨ -b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ -p_678 ∨ -b^{2, 340}_1 c -b^{2, 339}_2 ∨ -b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ -p_678 ∨ b^{2, 340}_0 c in DIMACS: -5663 -5664 5665 -678 5666 0 -5663 -5664 5665 -678 -5667 0 -5663 -5664 5665 -678 5668 0 c -1+1 --> 0 c ( b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ b^{2, 339}_0 ∧ p_678) -> (-b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ -b^{2, 340}_0) c in CNF: c -b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ -p_678 ∨ -b^{2, 340}_2 c -b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ -p_678 ∨ -b^{2, 340}_1 c -b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ -p_678 ∨ -b^{2, 340}_0 c in DIMACS: -5663 5664 -5665 -678 -5666 0 -5663 5664 -5665 -678 -5667 0 -5663 5664 -5665 -678 -5668 0 c 0+1 --> 1 c (-b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ -b^{2, 339}_0 ∧ p_678) -> (-b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ b^{2, 340}_0) c in CNF: c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ -p_678 ∨ -b^{2, 340}_2 c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ -p_678 ∨ -b^{2, 340}_1 c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ -p_678 ∨ b^{2, 340}_0 c in DIMACS: 5663 5664 5665 -678 -5666 0 5663 5664 5665 -678 -5667 0 5663 5664 5665 -678 5668 0 c 1+1 --> 2 c (-b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ b^{2, 339}_0 ∧ p_678) -> (-b^{2, 340}_2 ∧ b^{2, 340}_1 ∧ -b^{2, 340}_0) c in CNF: c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ -p_678 ∨ -b^{2, 340}_2 c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ -p_678 ∨ b^{2, 340}_1 c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ -p_678 ∨ -b^{2, 340}_0 c in DIMACS: 5663 5664 -5665 -678 -5666 0 5663 5664 -5665 -678 5667 0 5663 5664 -5665 -678 -5668 0 c 2+1 --> break c (-b^{2, 339}_2 ∧ b^{2, 339}_1 ∧ -b^{2, 339}_0 ∧ p_678) -> break c in CNF: c b^{2, 339}_2 ∨ -b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ -p_678 ∨ break c in DIMACS: 5663 -5664 5665 -678 1162 0 c 2-1 --> 1 c (-b^{2, 339}_2 ∧ b^{2, 339}_1 ∧ -b^{2, 339}_0 ∧ -p_678) -> (-b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ b^{2, 340}_0) c in CNF: c b^{2, 339}_2 ∨ -b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ p_678 ∨ -b^{2, 340}_2 c b^{2, 339}_2 ∨ -b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ p_678 ∨ -b^{2, 340}_1 c b^{2, 339}_2 ∨ -b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ p_678 ∨ b^{2, 340}_0 c in DIMACS: 5663 -5664 5665 678 -5666 0 5663 -5664 5665 678 -5667 0 5663 -5664 5665 678 5668 0 c 1-1 --> 0 c (-b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ b^{2, 339}_0 ∧ -p_678) -> (-b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ -b^{2, 340}_0) c in CNF: c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ p_678 ∨ -b^{2, 340}_2 c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ p_678 ∨ -b^{2, 340}_1 c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ p_678 ∨ -b^{2, 340}_0 c in DIMACS: 5663 5664 -5665 678 -5666 0 5663 5664 -5665 678 -5667 0 5663 5664 -5665 678 -5668 0 c 0-1 --> -1 c (-b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ -b^{2, 339}_0 ∧ -p_678) -> ( b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ b^{2, 340}_0) c in CNF: c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ p_678 ∨ b^{2, 340}_2 c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ p_678 ∨ -b^{2, 340}_1 c b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ p_678 ∨ b^{2, 340}_0 c in DIMACS: 5663 5664 5665 678 5666 0 5663 5664 5665 678 -5667 0 5663 5664 5665 678 5668 0 c -1-1 --> -2 c ( b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ b^{2, 339}_0 ∧ -p_678) -> ( b^{2, 340}_2 ∧ b^{2, 340}_1 ∧ -b^{2, 340}_0) c in CNF: c -b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ p_678 ∨ b^{2, 340}_2 c -b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ p_678 ∨ b^{2, 340}_1 c -b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ p_678 ∨ -b^{2, 340}_0 c in DIMACS: -5663 5664 -5665 678 5666 0 -5663 5664 -5665 678 5667 0 -5663 5664 -5665 678 -5668 0 c -2-1 --> break c ( b^{2, 339}_2 ∧ b^{2, 339}_1 ∧ -b^{2, 339}_0 ∧ -p_678) -> break c in CNF: c -b^{2, 339}_2 ∨ -b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ p_678 ∨ break c in DIMACS: -5663 -5664 5665 678 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 339}_2 ∧ -b^{2, 339}_1 ∧ -b^{2, 339}_0 ∧ true) c in CNF: c -b^{2, 339}_2 ∨ b^{2, 339}_1 ∨ b^{2, 339}_0 ∨ false c in DIMACS: -5663 5664 5665 0 c 3 does not represent an automaton state. c -(-b^{2, 339}_2 ∧ b^{2, 339}_1 ∧ b^{2, 339}_0 ∧ true) c in CNF: c b^{2, 339}_2 ∨ -b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ false c in DIMACS: 5663 -5664 -5665 0 c -3 does not represent an automaton state. c -( b^{2, 339}_2 ∧ b^{2, 339}_1 ∧ b^{2, 339}_0 ∧ true) c in CNF: c -b^{2, 339}_2 ∨ -b^{2, 339}_1 ∨ -b^{2, 339}_0 ∨ false c in DIMACS: -5663 -5664 -5665 0 c i = 340 c -2+1 --> -1 c ( b^{2, 340}_2 ∧ b^{2, 340}_1 ∧ -b^{2, 340}_0 ∧ p_680) -> ( b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ b^{2, 341}_0) c in CNF: c -b^{2, 340}_2 ∨ -b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ -p_680 ∨ b^{2, 341}_2 c -b^{2, 340}_2 ∨ -b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ -p_680 ∨ -b^{2, 341}_1 c -b^{2, 340}_2 ∨ -b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ -p_680 ∨ b^{2, 341}_0 c in DIMACS: -5666 -5667 5668 -680 5669 0 -5666 -5667 5668 -680 -5670 0 -5666 -5667 5668 -680 5671 0 c -1+1 --> 0 c ( b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ b^{2, 340}_0 ∧ p_680) -> (-b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ -b^{2, 341}_0) c in CNF: c -b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ -p_680 ∨ -b^{2, 341}_2 c -b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ -p_680 ∨ -b^{2, 341}_1 c -b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ -p_680 ∨ -b^{2, 341}_0 c in DIMACS: -5666 5667 -5668 -680 -5669 0 -5666 5667 -5668 -680 -5670 0 -5666 5667 -5668 -680 -5671 0 c 0+1 --> 1 c (-b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ -b^{2, 340}_0 ∧ p_680) -> (-b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ b^{2, 341}_0) c in CNF: c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ -p_680 ∨ -b^{2, 341}_2 c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ -p_680 ∨ -b^{2, 341}_1 c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ -p_680 ∨ b^{2, 341}_0 c in DIMACS: 5666 5667 5668 -680 -5669 0 5666 5667 5668 -680 -5670 0 5666 5667 5668 -680 5671 0 c 1+1 --> 2 c (-b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ b^{2, 340}_0 ∧ p_680) -> (-b^{2, 341}_2 ∧ b^{2, 341}_1 ∧ -b^{2, 341}_0) c in CNF: c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ -p_680 ∨ -b^{2, 341}_2 c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ -p_680 ∨ b^{2, 341}_1 c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ -p_680 ∨ -b^{2, 341}_0 c in DIMACS: 5666 5667 -5668 -680 -5669 0 5666 5667 -5668 -680 5670 0 5666 5667 -5668 -680 -5671 0 c 2+1 --> break c (-b^{2, 340}_2 ∧ b^{2, 340}_1 ∧ -b^{2, 340}_0 ∧ p_680) -> break c in CNF: c b^{2, 340}_2 ∨ -b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ -p_680 ∨ break c in DIMACS: 5666 -5667 5668 -680 1162 0 c 2-1 --> 1 c (-b^{2, 340}_2 ∧ b^{2, 340}_1 ∧ -b^{2, 340}_0 ∧ -p_680) -> (-b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ b^{2, 341}_0) c in CNF: c b^{2, 340}_2 ∨ -b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ p_680 ∨ -b^{2, 341}_2 c b^{2, 340}_2 ∨ -b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ p_680 ∨ -b^{2, 341}_1 c b^{2, 340}_2 ∨ -b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ p_680 ∨ b^{2, 341}_0 c in DIMACS: 5666 -5667 5668 680 -5669 0 5666 -5667 5668 680 -5670 0 5666 -5667 5668 680 5671 0 c 1-1 --> 0 c (-b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ b^{2, 340}_0 ∧ -p_680) -> (-b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ -b^{2, 341}_0) c in CNF: c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ p_680 ∨ -b^{2, 341}_2 c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ p_680 ∨ -b^{2, 341}_1 c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ p_680 ∨ -b^{2, 341}_0 c in DIMACS: 5666 5667 -5668 680 -5669 0 5666 5667 -5668 680 -5670 0 5666 5667 -5668 680 -5671 0 c 0-1 --> -1 c (-b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ -b^{2, 340}_0 ∧ -p_680) -> ( b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ b^{2, 341}_0) c in CNF: c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ p_680 ∨ b^{2, 341}_2 c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ p_680 ∨ -b^{2, 341}_1 c b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ p_680 ∨ b^{2, 341}_0 c in DIMACS: 5666 5667 5668 680 5669 0 5666 5667 5668 680 -5670 0 5666 5667 5668 680 5671 0 c -1-1 --> -2 c ( b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ b^{2, 340}_0 ∧ -p_680) -> ( b^{2, 341}_2 ∧ b^{2, 341}_1 ∧ -b^{2, 341}_0) c in CNF: c -b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ p_680 ∨ b^{2, 341}_2 c -b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ p_680 ∨ b^{2, 341}_1 c -b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ p_680 ∨ -b^{2, 341}_0 c in DIMACS: -5666 5667 -5668 680 5669 0 -5666 5667 -5668 680 5670 0 -5666 5667 -5668 680 -5671 0 c -2-1 --> break c ( b^{2, 340}_2 ∧ b^{2, 340}_1 ∧ -b^{2, 340}_0 ∧ -p_680) -> break c in CNF: c -b^{2, 340}_2 ∨ -b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ p_680 ∨ break c in DIMACS: -5666 -5667 5668 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 340}_2 ∧ -b^{2, 340}_1 ∧ -b^{2, 340}_0 ∧ true) c in CNF: c -b^{2, 340}_2 ∨ b^{2, 340}_1 ∨ b^{2, 340}_0 ∨ false c in DIMACS: -5666 5667 5668 0 c 3 does not represent an automaton state. c -(-b^{2, 340}_2 ∧ b^{2, 340}_1 ∧ b^{2, 340}_0 ∧ true) c in CNF: c b^{2, 340}_2 ∨ -b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ false c in DIMACS: 5666 -5667 -5668 0 c -3 does not represent an automaton state. c -( b^{2, 340}_2 ∧ b^{2, 340}_1 ∧ b^{2, 340}_0 ∧ true) c in CNF: c -b^{2, 340}_2 ∨ -b^{2, 340}_1 ∨ -b^{2, 340}_0 ∨ false c in DIMACS: -5666 -5667 -5668 0 c i = 341 c -2+1 --> -1 c ( b^{2, 341}_2 ∧ b^{2, 341}_1 ∧ -b^{2, 341}_0 ∧ p_682) -> ( b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ b^{2, 342}_0) c in CNF: c -b^{2, 341}_2 ∨ -b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ -p_682 ∨ b^{2, 342}_2 c -b^{2, 341}_2 ∨ -b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ -p_682 ∨ -b^{2, 342}_1 c -b^{2, 341}_2 ∨ -b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ -p_682 ∨ b^{2, 342}_0 c in DIMACS: -5669 -5670 5671 -682 5672 0 -5669 -5670 5671 -682 -5673 0 -5669 -5670 5671 -682 5674 0 c -1+1 --> 0 c ( b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ b^{2, 341}_0 ∧ p_682) -> (-b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ -b^{2, 342}_0) c in CNF: c -b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ -p_682 ∨ -b^{2, 342}_2 c -b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ -p_682 ∨ -b^{2, 342}_1 c -b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ -p_682 ∨ -b^{2, 342}_0 c in DIMACS: -5669 5670 -5671 -682 -5672 0 -5669 5670 -5671 -682 -5673 0 -5669 5670 -5671 -682 -5674 0 c 0+1 --> 1 c (-b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ -b^{2, 341}_0 ∧ p_682) -> (-b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ b^{2, 342}_0) c in CNF: c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ -p_682 ∨ -b^{2, 342}_2 c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ -p_682 ∨ -b^{2, 342}_1 c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ -p_682 ∨ b^{2, 342}_0 c in DIMACS: 5669 5670 5671 -682 -5672 0 5669 5670 5671 -682 -5673 0 5669 5670 5671 -682 5674 0 c 1+1 --> 2 c (-b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ b^{2, 341}_0 ∧ p_682) -> (-b^{2, 342}_2 ∧ b^{2, 342}_1 ∧ -b^{2, 342}_0) c in CNF: c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ -p_682 ∨ -b^{2, 342}_2 c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ -p_682 ∨ b^{2, 342}_1 c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ -p_682 ∨ -b^{2, 342}_0 c in DIMACS: 5669 5670 -5671 -682 -5672 0 5669 5670 -5671 -682 5673 0 5669 5670 -5671 -682 -5674 0 c 2+1 --> break c (-b^{2, 341}_2 ∧ b^{2, 341}_1 ∧ -b^{2, 341}_0 ∧ p_682) -> break c in CNF: c b^{2, 341}_2 ∨ -b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ -p_682 ∨ break c in DIMACS: 5669 -5670 5671 -682 1162 0 c 2-1 --> 1 c (-b^{2, 341}_2 ∧ b^{2, 341}_1 ∧ -b^{2, 341}_0 ∧ -p_682) -> (-b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ b^{2, 342}_0) c in CNF: c b^{2, 341}_2 ∨ -b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ p_682 ∨ -b^{2, 342}_2 c b^{2, 341}_2 ∨ -b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ p_682 ∨ -b^{2, 342}_1 c b^{2, 341}_2 ∨ -b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ p_682 ∨ b^{2, 342}_0 c in DIMACS: 5669 -5670 5671 682 -5672 0 5669 -5670 5671 682 -5673 0 5669 -5670 5671 682 5674 0 c 1-1 --> 0 c (-b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ b^{2, 341}_0 ∧ -p_682) -> (-b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ -b^{2, 342}_0) c in CNF: c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ p_682 ∨ -b^{2, 342}_2 c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ p_682 ∨ -b^{2, 342}_1 c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ p_682 ∨ -b^{2, 342}_0 c in DIMACS: 5669 5670 -5671 682 -5672 0 5669 5670 -5671 682 -5673 0 5669 5670 -5671 682 -5674 0 c 0-1 --> -1 c (-b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ -b^{2, 341}_0 ∧ -p_682) -> ( b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ b^{2, 342}_0) c in CNF: c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ p_682 ∨ b^{2, 342}_2 c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ p_682 ∨ -b^{2, 342}_1 c b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ p_682 ∨ b^{2, 342}_0 c in DIMACS: 5669 5670 5671 682 5672 0 5669 5670 5671 682 -5673 0 5669 5670 5671 682 5674 0 c -1-1 --> -2 c ( b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ b^{2, 341}_0 ∧ -p_682) -> ( b^{2, 342}_2 ∧ b^{2, 342}_1 ∧ -b^{2, 342}_0) c in CNF: c -b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ p_682 ∨ b^{2, 342}_2 c -b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ p_682 ∨ b^{2, 342}_1 c -b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ p_682 ∨ -b^{2, 342}_0 c in DIMACS: -5669 5670 -5671 682 5672 0 -5669 5670 -5671 682 5673 0 -5669 5670 -5671 682 -5674 0 c -2-1 --> break c ( b^{2, 341}_2 ∧ b^{2, 341}_1 ∧ -b^{2, 341}_0 ∧ -p_682) -> break c in CNF: c -b^{2, 341}_2 ∨ -b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ p_682 ∨ break c in DIMACS: -5669 -5670 5671 682 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 341}_2 ∧ -b^{2, 341}_1 ∧ -b^{2, 341}_0 ∧ true) c in CNF: c -b^{2, 341}_2 ∨ b^{2, 341}_1 ∨ b^{2, 341}_0 ∨ false c in DIMACS: -5669 5670 5671 0 c 3 does not represent an automaton state. c -(-b^{2, 341}_2 ∧ b^{2, 341}_1 ∧ b^{2, 341}_0 ∧ true) c in CNF: c b^{2, 341}_2 ∨ -b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ false c in DIMACS: 5669 -5670 -5671 0 c -3 does not represent an automaton state. c -( b^{2, 341}_2 ∧ b^{2, 341}_1 ∧ b^{2, 341}_0 ∧ true) c in CNF: c -b^{2, 341}_2 ∨ -b^{2, 341}_1 ∨ -b^{2, 341}_0 ∨ false c in DIMACS: -5669 -5670 -5671 0 c i = 342 c -2+1 --> -1 c ( b^{2, 342}_2 ∧ b^{2, 342}_1 ∧ -b^{2, 342}_0 ∧ p_684) -> ( b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ b^{2, 343}_0) c in CNF: c -b^{2, 342}_2 ∨ -b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ -p_684 ∨ b^{2, 343}_2 c -b^{2, 342}_2 ∨ -b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ -p_684 ∨ -b^{2, 343}_1 c -b^{2, 342}_2 ∨ -b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ -p_684 ∨ b^{2, 343}_0 c in DIMACS: -5672 -5673 5674 -684 5675 0 -5672 -5673 5674 -684 -5676 0 -5672 -5673 5674 -684 5677 0 c -1+1 --> 0 c ( b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ b^{2, 342}_0 ∧ p_684) -> (-b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ -b^{2, 343}_0) c in CNF: c -b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ -p_684 ∨ -b^{2, 343}_2 c -b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ -p_684 ∨ -b^{2, 343}_1 c -b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ -p_684 ∨ -b^{2, 343}_0 c in DIMACS: -5672 5673 -5674 -684 -5675 0 -5672 5673 -5674 -684 -5676 0 -5672 5673 -5674 -684 -5677 0 c 0+1 --> 1 c (-b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ -b^{2, 342}_0 ∧ p_684) -> (-b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ b^{2, 343}_0) c in CNF: c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ -p_684 ∨ -b^{2, 343}_2 c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ -p_684 ∨ -b^{2, 343}_1 c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ -p_684 ∨ b^{2, 343}_0 c in DIMACS: 5672 5673 5674 -684 -5675 0 5672 5673 5674 -684 -5676 0 5672 5673 5674 -684 5677 0 c 1+1 --> 2 c (-b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ b^{2, 342}_0 ∧ p_684) -> (-b^{2, 343}_2 ∧ b^{2, 343}_1 ∧ -b^{2, 343}_0) c in CNF: c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ -p_684 ∨ -b^{2, 343}_2 c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ -p_684 ∨ b^{2, 343}_1 c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ -p_684 ∨ -b^{2, 343}_0 c in DIMACS: 5672 5673 -5674 -684 -5675 0 5672 5673 -5674 -684 5676 0 5672 5673 -5674 -684 -5677 0 c 2+1 --> break c (-b^{2, 342}_2 ∧ b^{2, 342}_1 ∧ -b^{2, 342}_0 ∧ p_684) -> break c in CNF: c b^{2, 342}_2 ∨ -b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ -p_684 ∨ break c in DIMACS: 5672 -5673 5674 -684 1162 0 c 2-1 --> 1 c (-b^{2, 342}_2 ∧ b^{2, 342}_1 ∧ -b^{2, 342}_0 ∧ -p_684) -> (-b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ b^{2, 343}_0) c in CNF: c b^{2, 342}_2 ∨ -b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ p_684 ∨ -b^{2, 343}_2 c b^{2, 342}_2 ∨ -b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ p_684 ∨ -b^{2, 343}_1 c b^{2, 342}_2 ∨ -b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ p_684 ∨ b^{2, 343}_0 c in DIMACS: 5672 -5673 5674 684 -5675 0 5672 -5673 5674 684 -5676 0 5672 -5673 5674 684 5677 0 c 1-1 --> 0 c (-b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ b^{2, 342}_0 ∧ -p_684) -> (-b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ -b^{2, 343}_0) c in CNF: c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ p_684 ∨ -b^{2, 343}_2 c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ p_684 ∨ -b^{2, 343}_1 c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ p_684 ∨ -b^{2, 343}_0 c in DIMACS: 5672 5673 -5674 684 -5675 0 5672 5673 -5674 684 -5676 0 5672 5673 -5674 684 -5677 0 c 0-1 --> -1 c (-b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ -b^{2, 342}_0 ∧ -p_684) -> ( b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ b^{2, 343}_0) c in CNF: c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ p_684 ∨ b^{2, 343}_2 c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ p_684 ∨ -b^{2, 343}_1 c b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ p_684 ∨ b^{2, 343}_0 c in DIMACS: 5672 5673 5674 684 5675 0 5672 5673 5674 684 -5676 0 5672 5673 5674 684 5677 0 c -1-1 --> -2 c ( b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ b^{2, 342}_0 ∧ -p_684) -> ( b^{2, 343}_2 ∧ b^{2, 343}_1 ∧ -b^{2, 343}_0) c in CNF: c -b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ p_684 ∨ b^{2, 343}_2 c -b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ p_684 ∨ b^{2, 343}_1 c -b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ p_684 ∨ -b^{2, 343}_0 c in DIMACS: -5672 5673 -5674 684 5675 0 -5672 5673 -5674 684 5676 0 -5672 5673 -5674 684 -5677 0 c -2-1 --> break c ( b^{2, 342}_2 ∧ b^{2, 342}_1 ∧ -b^{2, 342}_0 ∧ -p_684) -> break c in CNF: c -b^{2, 342}_2 ∨ -b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ p_684 ∨ break c in DIMACS: -5672 -5673 5674 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 342}_2 ∧ -b^{2, 342}_1 ∧ -b^{2, 342}_0 ∧ true) c in CNF: c -b^{2, 342}_2 ∨ b^{2, 342}_1 ∨ b^{2, 342}_0 ∨ false c in DIMACS: -5672 5673 5674 0 c 3 does not represent an automaton state. c -(-b^{2, 342}_2 ∧ b^{2, 342}_1 ∧ b^{2, 342}_0 ∧ true) c in CNF: c b^{2, 342}_2 ∨ -b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ false c in DIMACS: 5672 -5673 -5674 0 c -3 does not represent an automaton state. c -( b^{2, 342}_2 ∧ b^{2, 342}_1 ∧ b^{2, 342}_0 ∧ true) c in CNF: c -b^{2, 342}_2 ∨ -b^{2, 342}_1 ∨ -b^{2, 342}_0 ∨ false c in DIMACS: -5672 -5673 -5674 0 c i = 343 c -2+1 --> -1 c ( b^{2, 343}_2 ∧ b^{2, 343}_1 ∧ -b^{2, 343}_0 ∧ p_686) -> ( b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ b^{2, 344}_0) c in CNF: c -b^{2, 343}_2 ∨ -b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ -p_686 ∨ b^{2, 344}_2 c -b^{2, 343}_2 ∨ -b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ -p_686 ∨ -b^{2, 344}_1 c -b^{2, 343}_2 ∨ -b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ -p_686 ∨ b^{2, 344}_0 c in DIMACS: -5675 -5676 5677 -686 5678 0 -5675 -5676 5677 -686 -5679 0 -5675 -5676 5677 -686 5680 0 c -1+1 --> 0 c ( b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ b^{2, 343}_0 ∧ p_686) -> (-b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ -b^{2, 344}_0) c in CNF: c -b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ -p_686 ∨ -b^{2, 344}_2 c -b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ -p_686 ∨ -b^{2, 344}_1 c -b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ -p_686 ∨ -b^{2, 344}_0 c in DIMACS: -5675 5676 -5677 -686 -5678 0 -5675 5676 -5677 -686 -5679 0 -5675 5676 -5677 -686 -5680 0 c 0+1 --> 1 c (-b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ -b^{2, 343}_0 ∧ p_686) -> (-b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ b^{2, 344}_0) c in CNF: c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ -p_686 ∨ -b^{2, 344}_2 c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ -p_686 ∨ -b^{2, 344}_1 c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ -p_686 ∨ b^{2, 344}_0 c in DIMACS: 5675 5676 5677 -686 -5678 0 5675 5676 5677 -686 -5679 0 5675 5676 5677 -686 5680 0 c 1+1 --> 2 c (-b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ b^{2, 343}_0 ∧ p_686) -> (-b^{2, 344}_2 ∧ b^{2, 344}_1 ∧ -b^{2, 344}_0) c in CNF: c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ -p_686 ∨ -b^{2, 344}_2 c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ -p_686 ∨ b^{2, 344}_1 c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ -p_686 ∨ -b^{2, 344}_0 c in DIMACS: 5675 5676 -5677 -686 -5678 0 5675 5676 -5677 -686 5679 0 5675 5676 -5677 -686 -5680 0 c 2+1 --> break c (-b^{2, 343}_2 ∧ b^{2, 343}_1 ∧ -b^{2, 343}_0 ∧ p_686) -> break c in CNF: c b^{2, 343}_2 ∨ -b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ -p_686 ∨ break c in DIMACS: 5675 -5676 5677 -686 1162 0 c 2-1 --> 1 c (-b^{2, 343}_2 ∧ b^{2, 343}_1 ∧ -b^{2, 343}_0 ∧ -p_686) -> (-b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ b^{2, 344}_0) c in CNF: c b^{2, 343}_2 ∨ -b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ p_686 ∨ -b^{2, 344}_2 c b^{2, 343}_2 ∨ -b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ p_686 ∨ -b^{2, 344}_1 c b^{2, 343}_2 ∨ -b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ p_686 ∨ b^{2, 344}_0 c in DIMACS: 5675 -5676 5677 686 -5678 0 5675 -5676 5677 686 -5679 0 5675 -5676 5677 686 5680 0 c 1-1 --> 0 c (-b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ b^{2, 343}_0 ∧ -p_686) -> (-b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ -b^{2, 344}_0) c in CNF: c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ p_686 ∨ -b^{2, 344}_2 c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ p_686 ∨ -b^{2, 344}_1 c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ p_686 ∨ -b^{2, 344}_0 c in DIMACS: 5675 5676 -5677 686 -5678 0 5675 5676 -5677 686 -5679 0 5675 5676 -5677 686 -5680 0 c 0-1 --> -1 c (-b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ -b^{2, 343}_0 ∧ -p_686) -> ( b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ b^{2, 344}_0) c in CNF: c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ p_686 ∨ b^{2, 344}_2 c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ p_686 ∨ -b^{2, 344}_1 c b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ p_686 ∨ b^{2, 344}_0 c in DIMACS: 5675 5676 5677 686 5678 0 5675 5676 5677 686 -5679 0 5675 5676 5677 686 5680 0 c -1-1 --> -2 c ( b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ b^{2, 343}_0 ∧ -p_686) -> ( b^{2, 344}_2 ∧ b^{2, 344}_1 ∧ -b^{2, 344}_0) c in CNF: c -b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ p_686 ∨ b^{2, 344}_2 c -b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ p_686 ∨ b^{2, 344}_1 c -b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ p_686 ∨ -b^{2, 344}_0 c in DIMACS: -5675 5676 -5677 686 5678 0 -5675 5676 -5677 686 5679 0 -5675 5676 -5677 686 -5680 0 c -2-1 --> break c ( b^{2, 343}_2 ∧ b^{2, 343}_1 ∧ -b^{2, 343}_0 ∧ -p_686) -> break c in CNF: c -b^{2, 343}_2 ∨ -b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ p_686 ∨ break c in DIMACS: -5675 -5676 5677 686 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 343}_2 ∧ -b^{2, 343}_1 ∧ -b^{2, 343}_0 ∧ true) c in CNF: c -b^{2, 343}_2 ∨ b^{2, 343}_1 ∨ b^{2, 343}_0 ∨ false c in DIMACS: -5675 5676 5677 0 c 3 does not represent an automaton state. c -(-b^{2, 343}_2 ∧ b^{2, 343}_1 ∧ b^{2, 343}_0 ∧ true) c in CNF: c b^{2, 343}_2 ∨ -b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ false c in DIMACS: 5675 -5676 -5677 0 c -3 does not represent an automaton state. c -( b^{2, 343}_2 ∧ b^{2, 343}_1 ∧ b^{2, 343}_0 ∧ true) c in CNF: c -b^{2, 343}_2 ∨ -b^{2, 343}_1 ∨ -b^{2, 343}_0 ∨ false c in DIMACS: -5675 -5676 -5677 0 c i = 344 c -2+1 --> -1 c ( b^{2, 344}_2 ∧ b^{2, 344}_1 ∧ -b^{2, 344}_0 ∧ p_688) -> ( b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ b^{2, 345}_0) c in CNF: c -b^{2, 344}_2 ∨ -b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ -p_688 ∨ b^{2, 345}_2 c -b^{2, 344}_2 ∨ -b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ -p_688 ∨ -b^{2, 345}_1 c -b^{2, 344}_2 ∨ -b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ -p_688 ∨ b^{2, 345}_0 c in DIMACS: -5678 -5679 5680 -688 5681 0 -5678 -5679 5680 -688 -5682 0 -5678 -5679 5680 -688 5683 0 c -1+1 --> 0 c ( b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ b^{2, 344}_0 ∧ p_688) -> (-b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ -b^{2, 345}_0) c in CNF: c -b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ -p_688 ∨ -b^{2, 345}_2 c -b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ -p_688 ∨ -b^{2, 345}_1 c -b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ -p_688 ∨ -b^{2, 345}_0 c in DIMACS: -5678 5679 -5680 -688 -5681 0 -5678 5679 -5680 -688 -5682 0 -5678 5679 -5680 -688 -5683 0 c 0+1 --> 1 c (-b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ -b^{2, 344}_0 ∧ p_688) -> (-b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ b^{2, 345}_0) c in CNF: c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ -p_688 ∨ -b^{2, 345}_2 c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ -p_688 ∨ -b^{2, 345}_1 c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ -p_688 ∨ b^{2, 345}_0 c in DIMACS: 5678 5679 5680 -688 -5681 0 5678 5679 5680 -688 -5682 0 5678 5679 5680 -688 5683 0 c 1+1 --> 2 c (-b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ b^{2, 344}_0 ∧ p_688) -> (-b^{2, 345}_2 ∧ b^{2, 345}_1 ∧ -b^{2, 345}_0) c in CNF: c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ -p_688 ∨ -b^{2, 345}_2 c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ -p_688 ∨ b^{2, 345}_1 c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ -p_688 ∨ -b^{2, 345}_0 c in DIMACS: 5678 5679 -5680 -688 -5681 0 5678 5679 -5680 -688 5682 0 5678 5679 -5680 -688 -5683 0 c 2+1 --> break c (-b^{2, 344}_2 ∧ b^{2, 344}_1 ∧ -b^{2, 344}_0 ∧ p_688) -> break c in CNF: c b^{2, 344}_2 ∨ -b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ -p_688 ∨ break c in DIMACS: 5678 -5679 5680 -688 1162 0 c 2-1 --> 1 c (-b^{2, 344}_2 ∧ b^{2, 344}_1 ∧ -b^{2, 344}_0 ∧ -p_688) -> (-b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ b^{2, 345}_0) c in CNF: c b^{2, 344}_2 ∨ -b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ p_688 ∨ -b^{2, 345}_2 c b^{2, 344}_2 ∨ -b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ p_688 ∨ -b^{2, 345}_1 c b^{2, 344}_2 ∨ -b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ p_688 ∨ b^{2, 345}_0 c in DIMACS: 5678 -5679 5680 688 -5681 0 5678 -5679 5680 688 -5682 0 5678 -5679 5680 688 5683 0 c 1-1 --> 0 c (-b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ b^{2, 344}_0 ∧ -p_688) -> (-b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ -b^{2, 345}_0) c in CNF: c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ p_688 ∨ -b^{2, 345}_2 c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ p_688 ∨ -b^{2, 345}_1 c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ p_688 ∨ -b^{2, 345}_0 c in DIMACS: 5678 5679 -5680 688 -5681 0 5678 5679 -5680 688 -5682 0 5678 5679 -5680 688 -5683 0 c 0-1 --> -1 c (-b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ -b^{2, 344}_0 ∧ -p_688) -> ( b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ b^{2, 345}_0) c in CNF: c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ p_688 ∨ b^{2, 345}_2 c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ p_688 ∨ -b^{2, 345}_1 c b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ p_688 ∨ b^{2, 345}_0 c in DIMACS: 5678 5679 5680 688 5681 0 5678 5679 5680 688 -5682 0 5678 5679 5680 688 5683 0 c -1-1 --> -2 c ( b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ b^{2, 344}_0 ∧ -p_688) -> ( b^{2, 345}_2 ∧ b^{2, 345}_1 ∧ -b^{2, 345}_0) c in CNF: c -b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ p_688 ∨ b^{2, 345}_2 c -b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ p_688 ∨ b^{2, 345}_1 c -b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ p_688 ∨ -b^{2, 345}_0 c in DIMACS: -5678 5679 -5680 688 5681 0 -5678 5679 -5680 688 5682 0 -5678 5679 -5680 688 -5683 0 c -2-1 --> break c ( b^{2, 344}_2 ∧ b^{2, 344}_1 ∧ -b^{2, 344}_0 ∧ -p_688) -> break c in CNF: c -b^{2, 344}_2 ∨ -b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ p_688 ∨ break c in DIMACS: -5678 -5679 5680 688 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 344}_2 ∧ -b^{2, 344}_1 ∧ -b^{2, 344}_0 ∧ true) c in CNF: c -b^{2, 344}_2 ∨ b^{2, 344}_1 ∨ b^{2, 344}_0 ∨ false c in DIMACS: -5678 5679 5680 0 c 3 does not represent an automaton state. c -(-b^{2, 344}_2 ∧ b^{2, 344}_1 ∧ b^{2, 344}_0 ∧ true) c in CNF: c b^{2, 344}_2 ∨ -b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ false c in DIMACS: 5678 -5679 -5680 0 c -3 does not represent an automaton state. c -( b^{2, 344}_2 ∧ b^{2, 344}_1 ∧ b^{2, 344}_0 ∧ true) c in CNF: c -b^{2, 344}_2 ∨ -b^{2, 344}_1 ∨ -b^{2, 344}_0 ∨ false c in DIMACS: -5678 -5679 -5680 0 c i = 345 c -2+1 --> -1 c ( b^{2, 345}_2 ∧ b^{2, 345}_1 ∧ -b^{2, 345}_0 ∧ p_690) -> ( b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ b^{2, 346}_0) c in CNF: c -b^{2, 345}_2 ∨ -b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ -p_690 ∨ b^{2, 346}_2 c -b^{2, 345}_2 ∨ -b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ -p_690 ∨ -b^{2, 346}_1 c -b^{2, 345}_2 ∨ -b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ -p_690 ∨ b^{2, 346}_0 c in DIMACS: -5681 -5682 5683 -690 5684 0 -5681 -5682 5683 -690 -5685 0 -5681 -5682 5683 -690 5686 0 c -1+1 --> 0 c ( b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ b^{2, 345}_0 ∧ p_690) -> (-b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ -b^{2, 346}_0) c in CNF: c -b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ -p_690 ∨ -b^{2, 346}_2 c -b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ -p_690 ∨ -b^{2, 346}_1 c -b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ -p_690 ∨ -b^{2, 346}_0 c in DIMACS: -5681 5682 -5683 -690 -5684 0 -5681 5682 -5683 -690 -5685 0 -5681 5682 -5683 -690 -5686 0 c 0+1 --> 1 c (-b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ -b^{2, 345}_0 ∧ p_690) -> (-b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ b^{2, 346}_0) c in CNF: c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ -p_690 ∨ -b^{2, 346}_2 c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ -p_690 ∨ -b^{2, 346}_1 c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ -p_690 ∨ b^{2, 346}_0 c in DIMACS: 5681 5682 5683 -690 -5684 0 5681 5682 5683 -690 -5685 0 5681 5682 5683 -690 5686 0 c 1+1 --> 2 c (-b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ b^{2, 345}_0 ∧ p_690) -> (-b^{2, 346}_2 ∧ b^{2, 346}_1 ∧ -b^{2, 346}_0) c in CNF: c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ -p_690 ∨ -b^{2, 346}_2 c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ -p_690 ∨ b^{2, 346}_1 c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ -p_690 ∨ -b^{2, 346}_0 c in DIMACS: 5681 5682 -5683 -690 -5684 0 5681 5682 -5683 -690 5685 0 5681 5682 -5683 -690 -5686 0 c 2+1 --> break c (-b^{2, 345}_2 ∧ b^{2, 345}_1 ∧ -b^{2, 345}_0 ∧ p_690) -> break c in CNF: c b^{2, 345}_2 ∨ -b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ -p_690 ∨ break c in DIMACS: 5681 -5682 5683 -690 1162 0 c 2-1 --> 1 c (-b^{2, 345}_2 ∧ b^{2, 345}_1 ∧ -b^{2, 345}_0 ∧ -p_690) -> (-b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ b^{2, 346}_0) c in CNF: c b^{2, 345}_2 ∨ -b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ p_690 ∨ -b^{2, 346}_2 c b^{2, 345}_2 ∨ -b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ p_690 ∨ -b^{2, 346}_1 c b^{2, 345}_2 ∨ -b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ p_690 ∨ b^{2, 346}_0 c in DIMACS: 5681 -5682 5683 690 -5684 0 5681 -5682 5683 690 -5685 0 5681 -5682 5683 690 5686 0 c 1-1 --> 0 c (-b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ b^{2, 345}_0 ∧ -p_690) -> (-b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ -b^{2, 346}_0) c in CNF: c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ p_690 ∨ -b^{2, 346}_2 c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ p_690 ∨ -b^{2, 346}_1 c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ p_690 ∨ -b^{2, 346}_0 c in DIMACS: 5681 5682 -5683 690 -5684 0 5681 5682 -5683 690 -5685 0 5681 5682 -5683 690 -5686 0 c 0-1 --> -1 c (-b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ -b^{2, 345}_0 ∧ -p_690) -> ( b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ b^{2, 346}_0) c in CNF: c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ p_690 ∨ b^{2, 346}_2 c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ p_690 ∨ -b^{2, 346}_1 c b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ p_690 ∨ b^{2, 346}_0 c in DIMACS: 5681 5682 5683 690 5684 0 5681 5682 5683 690 -5685 0 5681 5682 5683 690 5686 0 c -1-1 --> -2 c ( b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ b^{2, 345}_0 ∧ -p_690) -> ( b^{2, 346}_2 ∧ b^{2, 346}_1 ∧ -b^{2, 346}_0) c in CNF: c -b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ p_690 ∨ b^{2, 346}_2 c -b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ p_690 ∨ b^{2, 346}_1 c -b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ p_690 ∨ -b^{2, 346}_0 c in DIMACS: -5681 5682 -5683 690 5684 0 -5681 5682 -5683 690 5685 0 -5681 5682 -5683 690 -5686 0 c -2-1 --> break c ( b^{2, 345}_2 ∧ b^{2, 345}_1 ∧ -b^{2, 345}_0 ∧ -p_690) -> break c in CNF: c -b^{2, 345}_2 ∨ -b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ p_690 ∨ break c in DIMACS: -5681 -5682 5683 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 345}_2 ∧ -b^{2, 345}_1 ∧ -b^{2, 345}_0 ∧ true) c in CNF: c -b^{2, 345}_2 ∨ b^{2, 345}_1 ∨ b^{2, 345}_0 ∨ false c in DIMACS: -5681 5682 5683 0 c 3 does not represent an automaton state. c -(-b^{2, 345}_2 ∧ b^{2, 345}_1 ∧ b^{2, 345}_0 ∧ true) c in CNF: c b^{2, 345}_2 ∨ -b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ false c in DIMACS: 5681 -5682 -5683 0 c -3 does not represent an automaton state. c -( b^{2, 345}_2 ∧ b^{2, 345}_1 ∧ b^{2, 345}_0 ∧ true) c in CNF: c -b^{2, 345}_2 ∨ -b^{2, 345}_1 ∨ -b^{2, 345}_0 ∨ false c in DIMACS: -5681 -5682 -5683 0 c i = 346 c -2+1 --> -1 c ( b^{2, 346}_2 ∧ b^{2, 346}_1 ∧ -b^{2, 346}_0 ∧ p_692) -> ( b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ b^{2, 347}_0) c in CNF: c -b^{2, 346}_2 ∨ -b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ -p_692 ∨ b^{2, 347}_2 c -b^{2, 346}_2 ∨ -b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ -p_692 ∨ -b^{2, 347}_1 c -b^{2, 346}_2 ∨ -b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ -p_692 ∨ b^{2, 347}_0 c in DIMACS: -5684 -5685 5686 -692 5687 0 -5684 -5685 5686 -692 -5688 0 -5684 -5685 5686 -692 5689 0 c -1+1 --> 0 c ( b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ b^{2, 346}_0 ∧ p_692) -> (-b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ -b^{2, 347}_0) c in CNF: c -b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ -p_692 ∨ -b^{2, 347}_2 c -b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ -p_692 ∨ -b^{2, 347}_1 c -b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ -p_692 ∨ -b^{2, 347}_0 c in DIMACS: -5684 5685 -5686 -692 -5687 0 -5684 5685 -5686 -692 -5688 0 -5684 5685 -5686 -692 -5689 0 c 0+1 --> 1 c (-b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ -b^{2, 346}_0 ∧ p_692) -> (-b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ b^{2, 347}_0) c in CNF: c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ -p_692 ∨ -b^{2, 347}_2 c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ -p_692 ∨ -b^{2, 347}_1 c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ -p_692 ∨ b^{2, 347}_0 c in DIMACS: 5684 5685 5686 -692 -5687 0 5684 5685 5686 -692 -5688 0 5684 5685 5686 -692 5689 0 c 1+1 --> 2 c (-b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ b^{2, 346}_0 ∧ p_692) -> (-b^{2, 347}_2 ∧ b^{2, 347}_1 ∧ -b^{2, 347}_0) c in CNF: c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ -p_692 ∨ -b^{2, 347}_2 c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ -p_692 ∨ b^{2, 347}_1 c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ -p_692 ∨ -b^{2, 347}_0 c in DIMACS: 5684 5685 -5686 -692 -5687 0 5684 5685 -5686 -692 5688 0 5684 5685 -5686 -692 -5689 0 c 2+1 --> break c (-b^{2, 346}_2 ∧ b^{2, 346}_1 ∧ -b^{2, 346}_0 ∧ p_692) -> break c in CNF: c b^{2, 346}_2 ∨ -b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ -p_692 ∨ break c in DIMACS: 5684 -5685 5686 -692 1162 0 c 2-1 --> 1 c (-b^{2, 346}_2 ∧ b^{2, 346}_1 ∧ -b^{2, 346}_0 ∧ -p_692) -> (-b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ b^{2, 347}_0) c in CNF: c b^{2, 346}_2 ∨ -b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ p_692 ∨ -b^{2, 347}_2 c b^{2, 346}_2 ∨ -b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ p_692 ∨ -b^{2, 347}_1 c b^{2, 346}_2 ∨ -b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ p_692 ∨ b^{2, 347}_0 c in DIMACS: 5684 -5685 5686 692 -5687 0 5684 -5685 5686 692 -5688 0 5684 -5685 5686 692 5689 0 c 1-1 --> 0 c (-b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ b^{2, 346}_0 ∧ -p_692) -> (-b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ -b^{2, 347}_0) c in CNF: c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ p_692 ∨ -b^{2, 347}_2 c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ p_692 ∨ -b^{2, 347}_1 c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ p_692 ∨ -b^{2, 347}_0 c in DIMACS: 5684 5685 -5686 692 -5687 0 5684 5685 -5686 692 -5688 0 5684 5685 -5686 692 -5689 0 c 0-1 --> -1 c (-b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ -b^{2, 346}_0 ∧ -p_692) -> ( b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ b^{2, 347}_0) c in CNF: c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ p_692 ∨ b^{2, 347}_2 c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ p_692 ∨ -b^{2, 347}_1 c b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ p_692 ∨ b^{2, 347}_0 c in DIMACS: 5684 5685 5686 692 5687 0 5684 5685 5686 692 -5688 0 5684 5685 5686 692 5689 0 c -1-1 --> -2 c ( b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ b^{2, 346}_0 ∧ -p_692) -> ( b^{2, 347}_2 ∧ b^{2, 347}_1 ∧ -b^{2, 347}_0) c in CNF: c -b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ p_692 ∨ b^{2, 347}_2 c -b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ p_692 ∨ b^{2, 347}_1 c -b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ p_692 ∨ -b^{2, 347}_0 c in DIMACS: -5684 5685 -5686 692 5687 0 -5684 5685 -5686 692 5688 0 -5684 5685 -5686 692 -5689 0 c -2-1 --> break c ( b^{2, 346}_2 ∧ b^{2, 346}_1 ∧ -b^{2, 346}_0 ∧ -p_692) -> break c in CNF: c -b^{2, 346}_2 ∨ -b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ p_692 ∨ break c in DIMACS: -5684 -5685 5686 692 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 346}_2 ∧ -b^{2, 346}_1 ∧ -b^{2, 346}_0 ∧ true) c in CNF: c -b^{2, 346}_2 ∨ b^{2, 346}_1 ∨ b^{2, 346}_0 ∨ false c in DIMACS: -5684 5685 5686 0 c 3 does not represent an automaton state. c -(-b^{2, 346}_2 ∧ b^{2, 346}_1 ∧ b^{2, 346}_0 ∧ true) c in CNF: c b^{2, 346}_2 ∨ -b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ false c in DIMACS: 5684 -5685 -5686 0 c -3 does not represent an automaton state. c -( b^{2, 346}_2 ∧ b^{2, 346}_1 ∧ b^{2, 346}_0 ∧ true) c in CNF: c -b^{2, 346}_2 ∨ -b^{2, 346}_1 ∨ -b^{2, 346}_0 ∨ false c in DIMACS: -5684 -5685 -5686 0 c i = 347 c -2+1 --> -1 c ( b^{2, 347}_2 ∧ b^{2, 347}_1 ∧ -b^{2, 347}_0 ∧ p_694) -> ( b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ b^{2, 348}_0) c in CNF: c -b^{2, 347}_2 ∨ -b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ -p_694 ∨ b^{2, 348}_2 c -b^{2, 347}_2 ∨ -b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ -p_694 ∨ -b^{2, 348}_1 c -b^{2, 347}_2 ∨ -b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ -p_694 ∨ b^{2, 348}_0 c in DIMACS: -5687 -5688 5689 -694 5690 0 -5687 -5688 5689 -694 -5691 0 -5687 -5688 5689 -694 5692 0 c -1+1 --> 0 c ( b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ b^{2, 347}_0 ∧ p_694) -> (-b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ -b^{2, 348}_0) c in CNF: c -b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ -p_694 ∨ -b^{2, 348}_2 c -b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ -p_694 ∨ -b^{2, 348}_1 c -b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ -p_694 ∨ -b^{2, 348}_0 c in DIMACS: -5687 5688 -5689 -694 -5690 0 -5687 5688 -5689 -694 -5691 0 -5687 5688 -5689 -694 -5692 0 c 0+1 --> 1 c (-b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ -b^{2, 347}_0 ∧ p_694) -> (-b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ b^{2, 348}_0) c in CNF: c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ -p_694 ∨ -b^{2, 348}_2 c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ -p_694 ∨ -b^{2, 348}_1 c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ -p_694 ∨ b^{2, 348}_0 c in DIMACS: 5687 5688 5689 -694 -5690 0 5687 5688 5689 -694 -5691 0 5687 5688 5689 -694 5692 0 c 1+1 --> 2 c (-b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ b^{2, 347}_0 ∧ p_694) -> (-b^{2, 348}_2 ∧ b^{2, 348}_1 ∧ -b^{2, 348}_0) c in CNF: c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ -p_694 ∨ -b^{2, 348}_2 c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ -p_694 ∨ b^{2, 348}_1 c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ -p_694 ∨ -b^{2, 348}_0 c in DIMACS: 5687 5688 -5689 -694 -5690 0 5687 5688 -5689 -694 5691 0 5687 5688 -5689 -694 -5692 0 c 2+1 --> break c (-b^{2, 347}_2 ∧ b^{2, 347}_1 ∧ -b^{2, 347}_0 ∧ p_694) -> break c in CNF: c b^{2, 347}_2 ∨ -b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ -p_694 ∨ break c in DIMACS: 5687 -5688 5689 -694 1162 0 c 2-1 --> 1 c (-b^{2, 347}_2 ∧ b^{2, 347}_1 ∧ -b^{2, 347}_0 ∧ -p_694) -> (-b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ b^{2, 348}_0) c in CNF: c b^{2, 347}_2 ∨ -b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ p_694 ∨ -b^{2, 348}_2 c b^{2, 347}_2 ∨ -b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ p_694 ∨ -b^{2, 348}_1 c b^{2, 347}_2 ∨ -b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ p_694 ∨ b^{2, 348}_0 c in DIMACS: 5687 -5688 5689 694 -5690 0 5687 -5688 5689 694 -5691 0 5687 -5688 5689 694 5692 0 c 1-1 --> 0 c (-b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ b^{2, 347}_0 ∧ -p_694) -> (-b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ -b^{2, 348}_0) c in CNF: c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ p_694 ∨ -b^{2, 348}_2 c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ p_694 ∨ -b^{2, 348}_1 c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ p_694 ∨ -b^{2, 348}_0 c in DIMACS: 5687 5688 -5689 694 -5690 0 5687 5688 -5689 694 -5691 0 5687 5688 -5689 694 -5692 0 c 0-1 --> -1 c (-b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ -b^{2, 347}_0 ∧ -p_694) -> ( b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ b^{2, 348}_0) c in CNF: c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ p_694 ∨ b^{2, 348}_2 c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ p_694 ∨ -b^{2, 348}_1 c b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ p_694 ∨ b^{2, 348}_0 c in DIMACS: 5687 5688 5689 694 5690 0 5687 5688 5689 694 -5691 0 5687 5688 5689 694 5692 0 c -1-1 --> -2 c ( b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ b^{2, 347}_0 ∧ -p_694) -> ( b^{2, 348}_2 ∧ b^{2, 348}_1 ∧ -b^{2, 348}_0) c in CNF: c -b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ p_694 ∨ b^{2, 348}_2 c -b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ p_694 ∨ b^{2, 348}_1 c -b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ p_694 ∨ -b^{2, 348}_0 c in DIMACS: -5687 5688 -5689 694 5690 0 -5687 5688 -5689 694 5691 0 -5687 5688 -5689 694 -5692 0 c -2-1 --> break c ( b^{2, 347}_2 ∧ b^{2, 347}_1 ∧ -b^{2, 347}_0 ∧ -p_694) -> break c in CNF: c -b^{2, 347}_2 ∨ -b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ p_694 ∨ break c in DIMACS: -5687 -5688 5689 694 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 347}_2 ∧ -b^{2, 347}_1 ∧ -b^{2, 347}_0 ∧ true) c in CNF: c -b^{2, 347}_2 ∨ b^{2, 347}_1 ∨ b^{2, 347}_0 ∨ false c in DIMACS: -5687 5688 5689 0 c 3 does not represent an automaton state. c -(-b^{2, 347}_2 ∧ b^{2, 347}_1 ∧ b^{2, 347}_0 ∧ true) c in CNF: c b^{2, 347}_2 ∨ -b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ false c in DIMACS: 5687 -5688 -5689 0 c -3 does not represent an automaton state. c -( b^{2, 347}_2 ∧ b^{2, 347}_1 ∧ b^{2, 347}_0 ∧ true) c in CNF: c -b^{2, 347}_2 ∨ -b^{2, 347}_1 ∨ -b^{2, 347}_0 ∨ false c in DIMACS: -5687 -5688 -5689 0 c i = 348 c -2+1 --> -1 c ( b^{2, 348}_2 ∧ b^{2, 348}_1 ∧ -b^{2, 348}_0 ∧ p_696) -> ( b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ b^{2, 349}_0) c in CNF: c -b^{2, 348}_2 ∨ -b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ -p_696 ∨ b^{2, 349}_2 c -b^{2, 348}_2 ∨ -b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ -p_696 ∨ -b^{2, 349}_1 c -b^{2, 348}_2 ∨ -b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ -p_696 ∨ b^{2, 349}_0 c in DIMACS: -5690 -5691 5692 -696 5693 0 -5690 -5691 5692 -696 -5694 0 -5690 -5691 5692 -696 5695 0 c -1+1 --> 0 c ( b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ b^{2, 348}_0 ∧ p_696) -> (-b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ -b^{2, 349}_0) c in CNF: c -b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ -p_696 ∨ -b^{2, 349}_2 c -b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ -p_696 ∨ -b^{2, 349}_1 c -b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ -p_696 ∨ -b^{2, 349}_0 c in DIMACS: -5690 5691 -5692 -696 -5693 0 -5690 5691 -5692 -696 -5694 0 -5690 5691 -5692 -696 -5695 0 c 0+1 --> 1 c (-b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ -b^{2, 348}_0 ∧ p_696) -> (-b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ b^{2, 349}_0) c in CNF: c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ -p_696 ∨ -b^{2, 349}_2 c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ -p_696 ∨ -b^{2, 349}_1 c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ -p_696 ∨ b^{2, 349}_0 c in DIMACS: 5690 5691 5692 -696 -5693 0 5690 5691 5692 -696 -5694 0 5690 5691 5692 -696 5695 0 c 1+1 --> 2 c (-b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ b^{2, 348}_0 ∧ p_696) -> (-b^{2, 349}_2 ∧ b^{2, 349}_1 ∧ -b^{2, 349}_0) c in CNF: c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ -p_696 ∨ -b^{2, 349}_2 c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ -p_696 ∨ b^{2, 349}_1 c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ -p_696 ∨ -b^{2, 349}_0 c in DIMACS: 5690 5691 -5692 -696 -5693 0 5690 5691 -5692 -696 5694 0 5690 5691 -5692 -696 -5695 0 c 2+1 --> break c (-b^{2, 348}_2 ∧ b^{2, 348}_1 ∧ -b^{2, 348}_0 ∧ p_696) -> break c in CNF: c b^{2, 348}_2 ∨ -b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ -p_696 ∨ break c in DIMACS: 5690 -5691 5692 -696 1162 0 c 2-1 --> 1 c (-b^{2, 348}_2 ∧ b^{2, 348}_1 ∧ -b^{2, 348}_0 ∧ -p_696) -> (-b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ b^{2, 349}_0) c in CNF: c b^{2, 348}_2 ∨ -b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ p_696 ∨ -b^{2, 349}_2 c b^{2, 348}_2 ∨ -b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ p_696 ∨ -b^{2, 349}_1 c b^{2, 348}_2 ∨ -b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ p_696 ∨ b^{2, 349}_0 c in DIMACS: 5690 -5691 5692 696 -5693 0 5690 -5691 5692 696 -5694 0 5690 -5691 5692 696 5695 0 c 1-1 --> 0 c (-b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ b^{2, 348}_0 ∧ -p_696) -> (-b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ -b^{2, 349}_0) c in CNF: c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ p_696 ∨ -b^{2, 349}_2 c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ p_696 ∨ -b^{2, 349}_1 c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ p_696 ∨ -b^{2, 349}_0 c in DIMACS: 5690 5691 -5692 696 -5693 0 5690 5691 -5692 696 -5694 0 5690 5691 -5692 696 -5695 0 c 0-1 --> -1 c (-b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ -b^{2, 348}_0 ∧ -p_696) -> ( b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ b^{2, 349}_0) c in CNF: c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ p_696 ∨ b^{2, 349}_2 c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ p_696 ∨ -b^{2, 349}_1 c b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ p_696 ∨ b^{2, 349}_0 c in DIMACS: 5690 5691 5692 696 5693 0 5690 5691 5692 696 -5694 0 5690 5691 5692 696 5695 0 c -1-1 --> -2 c ( b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ b^{2, 348}_0 ∧ -p_696) -> ( b^{2, 349}_2 ∧ b^{2, 349}_1 ∧ -b^{2, 349}_0) c in CNF: c -b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ p_696 ∨ b^{2, 349}_2 c -b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ p_696 ∨ b^{2, 349}_1 c -b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ p_696 ∨ -b^{2, 349}_0 c in DIMACS: -5690 5691 -5692 696 5693 0 -5690 5691 -5692 696 5694 0 -5690 5691 -5692 696 -5695 0 c -2-1 --> break c ( b^{2, 348}_2 ∧ b^{2, 348}_1 ∧ -b^{2, 348}_0 ∧ -p_696) -> break c in CNF: c -b^{2, 348}_2 ∨ -b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ p_696 ∨ break c in DIMACS: -5690 -5691 5692 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 348}_2 ∧ -b^{2, 348}_1 ∧ -b^{2, 348}_0 ∧ true) c in CNF: c -b^{2, 348}_2 ∨ b^{2, 348}_1 ∨ b^{2, 348}_0 ∨ false c in DIMACS: -5690 5691 5692 0 c 3 does not represent an automaton state. c -(-b^{2, 348}_2 ∧ b^{2, 348}_1 ∧ b^{2, 348}_0 ∧ true) c in CNF: c b^{2, 348}_2 ∨ -b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ false c in DIMACS: 5690 -5691 -5692 0 c -3 does not represent an automaton state. c -( b^{2, 348}_2 ∧ b^{2, 348}_1 ∧ b^{2, 348}_0 ∧ true) c in CNF: c -b^{2, 348}_2 ∨ -b^{2, 348}_1 ∨ -b^{2, 348}_0 ∨ false c in DIMACS: -5690 -5691 -5692 0 c i = 349 c -2+1 --> -1 c ( b^{2, 349}_2 ∧ b^{2, 349}_1 ∧ -b^{2, 349}_0 ∧ p_698) -> ( b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ b^{2, 350}_0) c in CNF: c -b^{2, 349}_2 ∨ -b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ -p_698 ∨ b^{2, 350}_2 c -b^{2, 349}_2 ∨ -b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ -p_698 ∨ -b^{2, 350}_1 c -b^{2, 349}_2 ∨ -b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ -p_698 ∨ b^{2, 350}_0 c in DIMACS: -5693 -5694 5695 -698 5696 0 -5693 -5694 5695 -698 -5697 0 -5693 -5694 5695 -698 5698 0 c -1+1 --> 0 c ( b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ b^{2, 349}_0 ∧ p_698) -> (-b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ -b^{2, 350}_0) c in CNF: c -b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ -p_698 ∨ -b^{2, 350}_2 c -b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ -p_698 ∨ -b^{2, 350}_1 c -b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ -p_698 ∨ -b^{2, 350}_0 c in DIMACS: -5693 5694 -5695 -698 -5696 0 -5693 5694 -5695 -698 -5697 0 -5693 5694 -5695 -698 -5698 0 c 0+1 --> 1 c (-b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ -b^{2, 349}_0 ∧ p_698) -> (-b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ b^{2, 350}_0) c in CNF: c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ -p_698 ∨ -b^{2, 350}_2 c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ -p_698 ∨ -b^{2, 350}_1 c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ -p_698 ∨ b^{2, 350}_0 c in DIMACS: 5693 5694 5695 -698 -5696 0 5693 5694 5695 -698 -5697 0 5693 5694 5695 -698 5698 0 c 1+1 --> 2 c (-b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ b^{2, 349}_0 ∧ p_698) -> (-b^{2, 350}_2 ∧ b^{2, 350}_1 ∧ -b^{2, 350}_0) c in CNF: c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ -p_698 ∨ -b^{2, 350}_2 c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ -p_698 ∨ b^{2, 350}_1 c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ -p_698 ∨ -b^{2, 350}_0 c in DIMACS: 5693 5694 -5695 -698 -5696 0 5693 5694 -5695 -698 5697 0 5693 5694 -5695 -698 -5698 0 c 2+1 --> break c (-b^{2, 349}_2 ∧ b^{2, 349}_1 ∧ -b^{2, 349}_0 ∧ p_698) -> break c in CNF: c b^{2, 349}_2 ∨ -b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ -p_698 ∨ break c in DIMACS: 5693 -5694 5695 -698 1162 0 c 2-1 --> 1 c (-b^{2, 349}_2 ∧ b^{2, 349}_1 ∧ -b^{2, 349}_0 ∧ -p_698) -> (-b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ b^{2, 350}_0) c in CNF: c b^{2, 349}_2 ∨ -b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ p_698 ∨ -b^{2, 350}_2 c b^{2, 349}_2 ∨ -b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ p_698 ∨ -b^{2, 350}_1 c b^{2, 349}_2 ∨ -b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ p_698 ∨ b^{2, 350}_0 c in DIMACS: 5693 -5694 5695 698 -5696 0 5693 -5694 5695 698 -5697 0 5693 -5694 5695 698 5698 0 c 1-1 --> 0 c (-b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ b^{2, 349}_0 ∧ -p_698) -> (-b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ -b^{2, 350}_0) c in CNF: c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ p_698 ∨ -b^{2, 350}_2 c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ p_698 ∨ -b^{2, 350}_1 c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ p_698 ∨ -b^{2, 350}_0 c in DIMACS: 5693 5694 -5695 698 -5696 0 5693 5694 -5695 698 -5697 0 5693 5694 -5695 698 -5698 0 c 0-1 --> -1 c (-b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ -b^{2, 349}_0 ∧ -p_698) -> ( b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ b^{2, 350}_0) c in CNF: c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ p_698 ∨ b^{2, 350}_2 c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ p_698 ∨ -b^{2, 350}_1 c b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ p_698 ∨ b^{2, 350}_0 c in DIMACS: 5693 5694 5695 698 5696 0 5693 5694 5695 698 -5697 0 5693 5694 5695 698 5698 0 c -1-1 --> -2 c ( b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ b^{2, 349}_0 ∧ -p_698) -> ( b^{2, 350}_2 ∧ b^{2, 350}_1 ∧ -b^{2, 350}_0) c in CNF: c -b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ p_698 ∨ b^{2, 350}_2 c -b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ p_698 ∨ b^{2, 350}_1 c -b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ p_698 ∨ -b^{2, 350}_0 c in DIMACS: -5693 5694 -5695 698 5696 0 -5693 5694 -5695 698 5697 0 -5693 5694 -5695 698 -5698 0 c -2-1 --> break c ( b^{2, 349}_2 ∧ b^{2, 349}_1 ∧ -b^{2, 349}_0 ∧ -p_698) -> break c in CNF: c -b^{2, 349}_2 ∨ -b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ p_698 ∨ break c in DIMACS: -5693 -5694 5695 698 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 349}_2 ∧ -b^{2, 349}_1 ∧ -b^{2, 349}_0 ∧ true) c in CNF: c -b^{2, 349}_2 ∨ b^{2, 349}_1 ∨ b^{2, 349}_0 ∨ false c in DIMACS: -5693 5694 5695 0 c 3 does not represent an automaton state. c -(-b^{2, 349}_2 ∧ b^{2, 349}_1 ∧ b^{2, 349}_0 ∧ true) c in CNF: c b^{2, 349}_2 ∨ -b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ false c in DIMACS: 5693 -5694 -5695 0 c -3 does not represent an automaton state. c -( b^{2, 349}_2 ∧ b^{2, 349}_1 ∧ b^{2, 349}_0 ∧ true) c in CNF: c -b^{2, 349}_2 ∨ -b^{2, 349}_1 ∨ -b^{2, 349}_0 ∨ false c in DIMACS: -5693 -5694 -5695 0 c i = 350 c -2+1 --> -1 c ( b^{2, 350}_2 ∧ b^{2, 350}_1 ∧ -b^{2, 350}_0 ∧ p_700) -> ( b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ b^{2, 351}_0) c in CNF: c -b^{2, 350}_2 ∨ -b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ -p_700 ∨ b^{2, 351}_2 c -b^{2, 350}_2 ∨ -b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ -p_700 ∨ -b^{2, 351}_1 c -b^{2, 350}_2 ∨ -b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ -p_700 ∨ b^{2, 351}_0 c in DIMACS: -5696 -5697 5698 -700 5699 0 -5696 -5697 5698 -700 -5700 0 -5696 -5697 5698 -700 5701 0 c -1+1 --> 0 c ( b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ b^{2, 350}_0 ∧ p_700) -> (-b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ -b^{2, 351}_0) c in CNF: c -b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ -p_700 ∨ -b^{2, 351}_2 c -b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ -p_700 ∨ -b^{2, 351}_1 c -b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ -p_700 ∨ -b^{2, 351}_0 c in DIMACS: -5696 5697 -5698 -700 -5699 0 -5696 5697 -5698 -700 -5700 0 -5696 5697 -5698 -700 -5701 0 c 0+1 --> 1 c (-b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ -b^{2, 350}_0 ∧ p_700) -> (-b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ b^{2, 351}_0) c in CNF: c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ -p_700 ∨ -b^{2, 351}_2 c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ -p_700 ∨ -b^{2, 351}_1 c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ -p_700 ∨ b^{2, 351}_0 c in DIMACS: 5696 5697 5698 -700 -5699 0 5696 5697 5698 -700 -5700 0 5696 5697 5698 -700 5701 0 c 1+1 --> 2 c (-b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ b^{2, 350}_0 ∧ p_700) -> (-b^{2, 351}_2 ∧ b^{2, 351}_1 ∧ -b^{2, 351}_0) c in CNF: c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ -p_700 ∨ -b^{2, 351}_2 c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ -p_700 ∨ b^{2, 351}_1 c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ -p_700 ∨ -b^{2, 351}_0 c in DIMACS: 5696 5697 -5698 -700 -5699 0 5696 5697 -5698 -700 5700 0 5696 5697 -5698 -700 -5701 0 c 2+1 --> break c (-b^{2, 350}_2 ∧ b^{2, 350}_1 ∧ -b^{2, 350}_0 ∧ p_700) -> break c in CNF: c b^{2, 350}_2 ∨ -b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ -p_700 ∨ break c in DIMACS: 5696 -5697 5698 -700 1162 0 c 2-1 --> 1 c (-b^{2, 350}_2 ∧ b^{2, 350}_1 ∧ -b^{2, 350}_0 ∧ -p_700) -> (-b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ b^{2, 351}_0) c in CNF: c b^{2, 350}_2 ∨ -b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ p_700 ∨ -b^{2, 351}_2 c b^{2, 350}_2 ∨ -b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ p_700 ∨ -b^{2, 351}_1 c b^{2, 350}_2 ∨ -b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ p_700 ∨ b^{2, 351}_0 c in DIMACS: 5696 -5697 5698 700 -5699 0 5696 -5697 5698 700 -5700 0 5696 -5697 5698 700 5701 0 c 1-1 --> 0 c (-b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ b^{2, 350}_0 ∧ -p_700) -> (-b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ -b^{2, 351}_0) c in CNF: c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ p_700 ∨ -b^{2, 351}_2 c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ p_700 ∨ -b^{2, 351}_1 c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ p_700 ∨ -b^{2, 351}_0 c in DIMACS: 5696 5697 -5698 700 -5699 0 5696 5697 -5698 700 -5700 0 5696 5697 -5698 700 -5701 0 c 0-1 --> -1 c (-b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ -b^{2, 350}_0 ∧ -p_700) -> ( b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ b^{2, 351}_0) c in CNF: c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ p_700 ∨ b^{2, 351}_2 c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ p_700 ∨ -b^{2, 351}_1 c b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ p_700 ∨ b^{2, 351}_0 c in DIMACS: 5696 5697 5698 700 5699 0 5696 5697 5698 700 -5700 0 5696 5697 5698 700 5701 0 c -1-1 --> -2 c ( b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ b^{2, 350}_0 ∧ -p_700) -> ( b^{2, 351}_2 ∧ b^{2, 351}_1 ∧ -b^{2, 351}_0) c in CNF: c -b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ p_700 ∨ b^{2, 351}_2 c -b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ p_700 ∨ b^{2, 351}_1 c -b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ p_700 ∨ -b^{2, 351}_0 c in DIMACS: -5696 5697 -5698 700 5699 0 -5696 5697 -5698 700 5700 0 -5696 5697 -5698 700 -5701 0 c -2-1 --> break c ( b^{2, 350}_2 ∧ b^{2, 350}_1 ∧ -b^{2, 350}_0 ∧ -p_700) -> break c in CNF: c -b^{2, 350}_2 ∨ -b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ p_700 ∨ break c in DIMACS: -5696 -5697 5698 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 350}_2 ∧ -b^{2, 350}_1 ∧ -b^{2, 350}_0 ∧ true) c in CNF: c -b^{2, 350}_2 ∨ b^{2, 350}_1 ∨ b^{2, 350}_0 ∨ false c in DIMACS: -5696 5697 5698 0 c 3 does not represent an automaton state. c -(-b^{2, 350}_2 ∧ b^{2, 350}_1 ∧ b^{2, 350}_0 ∧ true) c in CNF: c b^{2, 350}_2 ∨ -b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ false c in DIMACS: 5696 -5697 -5698 0 c -3 does not represent an automaton state. c -( b^{2, 350}_2 ∧ b^{2, 350}_1 ∧ b^{2, 350}_0 ∧ true) c in CNF: c -b^{2, 350}_2 ∨ -b^{2, 350}_1 ∨ -b^{2, 350}_0 ∨ false c in DIMACS: -5696 -5697 -5698 0 c i = 351 c -2+1 --> -1 c ( b^{2, 351}_2 ∧ b^{2, 351}_1 ∧ -b^{2, 351}_0 ∧ p_702) -> ( b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ b^{2, 352}_0) c in CNF: c -b^{2, 351}_2 ∨ -b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ -p_702 ∨ b^{2, 352}_2 c -b^{2, 351}_2 ∨ -b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ -p_702 ∨ -b^{2, 352}_1 c -b^{2, 351}_2 ∨ -b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ -p_702 ∨ b^{2, 352}_0 c in DIMACS: -5699 -5700 5701 -702 5702 0 -5699 -5700 5701 -702 -5703 0 -5699 -5700 5701 -702 5704 0 c -1+1 --> 0 c ( b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ b^{2, 351}_0 ∧ p_702) -> (-b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ -b^{2, 352}_0) c in CNF: c -b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ -p_702 ∨ -b^{2, 352}_2 c -b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ -p_702 ∨ -b^{2, 352}_1 c -b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ -p_702 ∨ -b^{2, 352}_0 c in DIMACS: -5699 5700 -5701 -702 -5702 0 -5699 5700 -5701 -702 -5703 0 -5699 5700 -5701 -702 -5704 0 c 0+1 --> 1 c (-b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ -b^{2, 351}_0 ∧ p_702) -> (-b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ b^{2, 352}_0) c in CNF: c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ -p_702 ∨ -b^{2, 352}_2 c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ -p_702 ∨ -b^{2, 352}_1 c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ -p_702 ∨ b^{2, 352}_0 c in DIMACS: 5699 5700 5701 -702 -5702 0 5699 5700 5701 -702 -5703 0 5699 5700 5701 -702 5704 0 c 1+1 --> 2 c (-b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ b^{2, 351}_0 ∧ p_702) -> (-b^{2, 352}_2 ∧ b^{2, 352}_1 ∧ -b^{2, 352}_0) c in CNF: c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ -p_702 ∨ -b^{2, 352}_2 c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ -p_702 ∨ b^{2, 352}_1 c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ -p_702 ∨ -b^{2, 352}_0 c in DIMACS: 5699 5700 -5701 -702 -5702 0 5699 5700 -5701 -702 5703 0 5699 5700 -5701 -702 -5704 0 c 2+1 --> break c (-b^{2, 351}_2 ∧ b^{2, 351}_1 ∧ -b^{2, 351}_0 ∧ p_702) -> break c in CNF: c b^{2, 351}_2 ∨ -b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ -p_702 ∨ break c in DIMACS: 5699 -5700 5701 -702 1162 0 c 2-1 --> 1 c (-b^{2, 351}_2 ∧ b^{2, 351}_1 ∧ -b^{2, 351}_0 ∧ -p_702) -> (-b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ b^{2, 352}_0) c in CNF: c b^{2, 351}_2 ∨ -b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ p_702 ∨ -b^{2, 352}_2 c b^{2, 351}_2 ∨ -b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ p_702 ∨ -b^{2, 352}_1 c b^{2, 351}_2 ∨ -b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ p_702 ∨ b^{2, 352}_0 c in DIMACS: 5699 -5700 5701 702 -5702 0 5699 -5700 5701 702 -5703 0 5699 -5700 5701 702 5704 0 c 1-1 --> 0 c (-b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ b^{2, 351}_0 ∧ -p_702) -> (-b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ -b^{2, 352}_0) c in CNF: c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ p_702 ∨ -b^{2, 352}_2 c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ p_702 ∨ -b^{2, 352}_1 c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ p_702 ∨ -b^{2, 352}_0 c in DIMACS: 5699 5700 -5701 702 -5702 0 5699 5700 -5701 702 -5703 0 5699 5700 -5701 702 -5704 0 c 0-1 --> -1 c (-b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ -b^{2, 351}_0 ∧ -p_702) -> ( b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ b^{2, 352}_0) c in CNF: c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ p_702 ∨ b^{2, 352}_2 c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ p_702 ∨ -b^{2, 352}_1 c b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ p_702 ∨ b^{2, 352}_0 c in DIMACS: 5699 5700 5701 702 5702 0 5699 5700 5701 702 -5703 0 5699 5700 5701 702 5704 0 c -1-1 --> -2 c ( b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ b^{2, 351}_0 ∧ -p_702) -> ( b^{2, 352}_2 ∧ b^{2, 352}_1 ∧ -b^{2, 352}_0) c in CNF: c -b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ p_702 ∨ b^{2, 352}_2 c -b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ p_702 ∨ b^{2, 352}_1 c -b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ p_702 ∨ -b^{2, 352}_0 c in DIMACS: -5699 5700 -5701 702 5702 0 -5699 5700 -5701 702 5703 0 -5699 5700 -5701 702 -5704 0 c -2-1 --> break c ( b^{2, 351}_2 ∧ b^{2, 351}_1 ∧ -b^{2, 351}_0 ∧ -p_702) -> break c in CNF: c -b^{2, 351}_2 ∨ -b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ p_702 ∨ break c in DIMACS: -5699 -5700 5701 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 351}_2 ∧ -b^{2, 351}_1 ∧ -b^{2, 351}_0 ∧ true) c in CNF: c -b^{2, 351}_2 ∨ b^{2, 351}_1 ∨ b^{2, 351}_0 ∨ false c in DIMACS: -5699 5700 5701 0 c 3 does not represent an automaton state. c -(-b^{2, 351}_2 ∧ b^{2, 351}_1 ∧ b^{2, 351}_0 ∧ true) c in CNF: c b^{2, 351}_2 ∨ -b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ false c in DIMACS: 5699 -5700 -5701 0 c -3 does not represent an automaton state. c -( b^{2, 351}_2 ∧ b^{2, 351}_1 ∧ b^{2, 351}_0 ∧ true) c in CNF: c -b^{2, 351}_2 ∨ -b^{2, 351}_1 ∨ -b^{2, 351}_0 ∨ false c in DIMACS: -5699 -5700 -5701 0 c i = 352 c -2+1 --> -1 c ( b^{2, 352}_2 ∧ b^{2, 352}_1 ∧ -b^{2, 352}_0 ∧ p_704) -> ( b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ b^{2, 353}_0) c in CNF: c -b^{2, 352}_2 ∨ -b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ -p_704 ∨ b^{2, 353}_2 c -b^{2, 352}_2 ∨ -b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ -p_704 ∨ -b^{2, 353}_1 c -b^{2, 352}_2 ∨ -b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ -p_704 ∨ b^{2, 353}_0 c in DIMACS: -5702 -5703 5704 -704 5705 0 -5702 -5703 5704 -704 -5706 0 -5702 -5703 5704 -704 5707 0 c -1+1 --> 0 c ( b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ b^{2, 352}_0 ∧ p_704) -> (-b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ -b^{2, 353}_0) c in CNF: c -b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ -p_704 ∨ -b^{2, 353}_2 c -b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ -p_704 ∨ -b^{2, 353}_1 c -b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ -p_704 ∨ -b^{2, 353}_0 c in DIMACS: -5702 5703 -5704 -704 -5705 0 -5702 5703 -5704 -704 -5706 0 -5702 5703 -5704 -704 -5707 0 c 0+1 --> 1 c (-b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ -b^{2, 352}_0 ∧ p_704) -> (-b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ b^{2, 353}_0) c in CNF: c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ -p_704 ∨ -b^{2, 353}_2 c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ -p_704 ∨ -b^{2, 353}_1 c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ -p_704 ∨ b^{2, 353}_0 c in DIMACS: 5702 5703 5704 -704 -5705 0 5702 5703 5704 -704 -5706 0 5702 5703 5704 -704 5707 0 c 1+1 --> 2 c (-b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ b^{2, 352}_0 ∧ p_704) -> (-b^{2, 353}_2 ∧ b^{2, 353}_1 ∧ -b^{2, 353}_0) c in CNF: c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ -p_704 ∨ -b^{2, 353}_2 c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ -p_704 ∨ b^{2, 353}_1 c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ -p_704 ∨ -b^{2, 353}_0 c in DIMACS: 5702 5703 -5704 -704 -5705 0 5702 5703 -5704 -704 5706 0 5702 5703 -5704 -704 -5707 0 c 2+1 --> break c (-b^{2, 352}_2 ∧ b^{2, 352}_1 ∧ -b^{2, 352}_0 ∧ p_704) -> break c in CNF: c b^{2, 352}_2 ∨ -b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ -p_704 ∨ break c in DIMACS: 5702 -5703 5704 -704 1162 0 c 2-1 --> 1 c (-b^{2, 352}_2 ∧ b^{2, 352}_1 ∧ -b^{2, 352}_0 ∧ -p_704) -> (-b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ b^{2, 353}_0) c in CNF: c b^{2, 352}_2 ∨ -b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ p_704 ∨ -b^{2, 353}_2 c b^{2, 352}_2 ∨ -b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ p_704 ∨ -b^{2, 353}_1 c b^{2, 352}_2 ∨ -b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ p_704 ∨ b^{2, 353}_0 c in DIMACS: 5702 -5703 5704 704 -5705 0 5702 -5703 5704 704 -5706 0 5702 -5703 5704 704 5707 0 c 1-1 --> 0 c (-b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ b^{2, 352}_0 ∧ -p_704) -> (-b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ -b^{2, 353}_0) c in CNF: c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ p_704 ∨ -b^{2, 353}_2 c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ p_704 ∨ -b^{2, 353}_1 c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ p_704 ∨ -b^{2, 353}_0 c in DIMACS: 5702 5703 -5704 704 -5705 0 5702 5703 -5704 704 -5706 0 5702 5703 -5704 704 -5707 0 c 0-1 --> -1 c (-b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ -b^{2, 352}_0 ∧ -p_704) -> ( b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ b^{2, 353}_0) c in CNF: c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ p_704 ∨ b^{2, 353}_2 c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ p_704 ∨ -b^{2, 353}_1 c b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ p_704 ∨ b^{2, 353}_0 c in DIMACS: 5702 5703 5704 704 5705 0 5702 5703 5704 704 -5706 0 5702 5703 5704 704 5707 0 c -1-1 --> -2 c ( b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ b^{2, 352}_0 ∧ -p_704) -> ( b^{2, 353}_2 ∧ b^{2, 353}_1 ∧ -b^{2, 353}_0) c in CNF: c -b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ p_704 ∨ b^{2, 353}_2 c -b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ p_704 ∨ b^{2, 353}_1 c -b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ p_704 ∨ -b^{2, 353}_0 c in DIMACS: -5702 5703 -5704 704 5705 0 -5702 5703 -5704 704 5706 0 -5702 5703 -5704 704 -5707 0 c -2-1 --> break c ( b^{2, 352}_2 ∧ b^{2, 352}_1 ∧ -b^{2, 352}_0 ∧ -p_704) -> break c in CNF: c -b^{2, 352}_2 ∨ -b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ p_704 ∨ break c in DIMACS: -5702 -5703 5704 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 352}_2 ∧ -b^{2, 352}_1 ∧ -b^{2, 352}_0 ∧ true) c in CNF: c -b^{2, 352}_2 ∨ b^{2, 352}_1 ∨ b^{2, 352}_0 ∨ false c in DIMACS: -5702 5703 5704 0 c 3 does not represent an automaton state. c -(-b^{2, 352}_2 ∧ b^{2, 352}_1 ∧ b^{2, 352}_0 ∧ true) c in CNF: c b^{2, 352}_2 ∨ -b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ false c in DIMACS: 5702 -5703 -5704 0 c -3 does not represent an automaton state. c -( b^{2, 352}_2 ∧ b^{2, 352}_1 ∧ b^{2, 352}_0 ∧ true) c in CNF: c -b^{2, 352}_2 ∨ -b^{2, 352}_1 ∨ -b^{2, 352}_0 ∨ false c in DIMACS: -5702 -5703 -5704 0 c i = 353 c -2+1 --> -1 c ( b^{2, 353}_2 ∧ b^{2, 353}_1 ∧ -b^{2, 353}_0 ∧ p_706) -> ( b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ b^{2, 354}_0) c in CNF: c -b^{2, 353}_2 ∨ -b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ -p_706 ∨ b^{2, 354}_2 c -b^{2, 353}_2 ∨ -b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ -p_706 ∨ -b^{2, 354}_1 c -b^{2, 353}_2 ∨ -b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ -p_706 ∨ b^{2, 354}_0 c in DIMACS: -5705 -5706 5707 -706 5708 0 -5705 -5706 5707 -706 -5709 0 -5705 -5706 5707 -706 5710 0 c -1+1 --> 0 c ( b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ b^{2, 353}_0 ∧ p_706) -> (-b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ -b^{2, 354}_0) c in CNF: c -b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ -p_706 ∨ -b^{2, 354}_2 c -b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ -p_706 ∨ -b^{2, 354}_1 c -b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ -p_706 ∨ -b^{2, 354}_0 c in DIMACS: -5705 5706 -5707 -706 -5708 0 -5705 5706 -5707 -706 -5709 0 -5705 5706 -5707 -706 -5710 0 c 0+1 --> 1 c (-b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ -b^{2, 353}_0 ∧ p_706) -> (-b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ b^{2, 354}_0) c in CNF: c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ -p_706 ∨ -b^{2, 354}_2 c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ -p_706 ∨ -b^{2, 354}_1 c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ -p_706 ∨ b^{2, 354}_0 c in DIMACS: 5705 5706 5707 -706 -5708 0 5705 5706 5707 -706 -5709 0 5705 5706 5707 -706 5710 0 c 1+1 --> 2 c (-b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ b^{2, 353}_0 ∧ p_706) -> (-b^{2, 354}_2 ∧ b^{2, 354}_1 ∧ -b^{2, 354}_0) c in CNF: c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ -p_706 ∨ -b^{2, 354}_2 c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ -p_706 ∨ b^{2, 354}_1 c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ -p_706 ∨ -b^{2, 354}_0 c in DIMACS: 5705 5706 -5707 -706 -5708 0 5705 5706 -5707 -706 5709 0 5705 5706 -5707 -706 -5710 0 c 2+1 --> break c (-b^{2, 353}_2 ∧ b^{2, 353}_1 ∧ -b^{2, 353}_0 ∧ p_706) -> break c in CNF: c b^{2, 353}_2 ∨ -b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ -p_706 ∨ break c in DIMACS: 5705 -5706 5707 -706 1162 0 c 2-1 --> 1 c (-b^{2, 353}_2 ∧ b^{2, 353}_1 ∧ -b^{2, 353}_0 ∧ -p_706) -> (-b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ b^{2, 354}_0) c in CNF: c b^{2, 353}_2 ∨ -b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ p_706 ∨ -b^{2, 354}_2 c b^{2, 353}_2 ∨ -b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ p_706 ∨ -b^{2, 354}_1 c b^{2, 353}_2 ∨ -b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ p_706 ∨ b^{2, 354}_0 c in DIMACS: 5705 -5706 5707 706 -5708 0 5705 -5706 5707 706 -5709 0 5705 -5706 5707 706 5710 0 c 1-1 --> 0 c (-b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ b^{2, 353}_0 ∧ -p_706) -> (-b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ -b^{2, 354}_0) c in CNF: c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ p_706 ∨ -b^{2, 354}_2 c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ p_706 ∨ -b^{2, 354}_1 c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ p_706 ∨ -b^{2, 354}_0 c in DIMACS: 5705 5706 -5707 706 -5708 0 5705 5706 -5707 706 -5709 0 5705 5706 -5707 706 -5710 0 c 0-1 --> -1 c (-b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ -b^{2, 353}_0 ∧ -p_706) -> ( b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ b^{2, 354}_0) c in CNF: c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ p_706 ∨ b^{2, 354}_2 c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ p_706 ∨ -b^{2, 354}_1 c b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ p_706 ∨ b^{2, 354}_0 c in DIMACS: 5705 5706 5707 706 5708 0 5705 5706 5707 706 -5709 0 5705 5706 5707 706 5710 0 c -1-1 --> -2 c ( b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ b^{2, 353}_0 ∧ -p_706) -> ( b^{2, 354}_2 ∧ b^{2, 354}_1 ∧ -b^{2, 354}_0) c in CNF: c -b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ p_706 ∨ b^{2, 354}_2 c -b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ p_706 ∨ b^{2, 354}_1 c -b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ p_706 ∨ -b^{2, 354}_0 c in DIMACS: -5705 5706 -5707 706 5708 0 -5705 5706 -5707 706 5709 0 -5705 5706 -5707 706 -5710 0 c -2-1 --> break c ( b^{2, 353}_2 ∧ b^{2, 353}_1 ∧ -b^{2, 353}_0 ∧ -p_706) -> break c in CNF: c -b^{2, 353}_2 ∨ -b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ p_706 ∨ break c in DIMACS: -5705 -5706 5707 706 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 353}_2 ∧ -b^{2, 353}_1 ∧ -b^{2, 353}_0 ∧ true) c in CNF: c -b^{2, 353}_2 ∨ b^{2, 353}_1 ∨ b^{2, 353}_0 ∨ false c in DIMACS: -5705 5706 5707 0 c 3 does not represent an automaton state. c -(-b^{2, 353}_2 ∧ b^{2, 353}_1 ∧ b^{2, 353}_0 ∧ true) c in CNF: c b^{2, 353}_2 ∨ -b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ false c in DIMACS: 5705 -5706 -5707 0 c -3 does not represent an automaton state. c -( b^{2, 353}_2 ∧ b^{2, 353}_1 ∧ b^{2, 353}_0 ∧ true) c in CNF: c -b^{2, 353}_2 ∨ -b^{2, 353}_1 ∨ -b^{2, 353}_0 ∨ false c in DIMACS: -5705 -5706 -5707 0 c i = 354 c -2+1 --> -1 c ( b^{2, 354}_2 ∧ b^{2, 354}_1 ∧ -b^{2, 354}_0 ∧ p_708) -> ( b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ b^{2, 355}_0) c in CNF: c -b^{2, 354}_2 ∨ -b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ -p_708 ∨ b^{2, 355}_2 c -b^{2, 354}_2 ∨ -b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ -p_708 ∨ -b^{2, 355}_1 c -b^{2, 354}_2 ∨ -b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ -p_708 ∨ b^{2, 355}_0 c in DIMACS: -5708 -5709 5710 -708 5711 0 -5708 -5709 5710 -708 -5712 0 -5708 -5709 5710 -708 5713 0 c -1+1 --> 0 c ( b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ b^{2, 354}_0 ∧ p_708) -> (-b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ -b^{2, 355}_0) c in CNF: c -b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ -p_708 ∨ -b^{2, 355}_2 c -b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ -p_708 ∨ -b^{2, 355}_1 c -b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ -p_708 ∨ -b^{2, 355}_0 c in DIMACS: -5708 5709 -5710 -708 -5711 0 -5708 5709 -5710 -708 -5712 0 -5708 5709 -5710 -708 -5713 0 c 0+1 --> 1 c (-b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ -b^{2, 354}_0 ∧ p_708) -> (-b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ b^{2, 355}_0) c in CNF: c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ -p_708 ∨ -b^{2, 355}_2 c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ -p_708 ∨ -b^{2, 355}_1 c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ -p_708 ∨ b^{2, 355}_0 c in DIMACS: 5708 5709 5710 -708 -5711 0 5708 5709 5710 -708 -5712 0 5708 5709 5710 -708 5713 0 c 1+1 --> 2 c (-b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ b^{2, 354}_0 ∧ p_708) -> (-b^{2, 355}_2 ∧ b^{2, 355}_1 ∧ -b^{2, 355}_0) c in CNF: c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ -p_708 ∨ -b^{2, 355}_2 c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ -p_708 ∨ b^{2, 355}_1 c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ -p_708 ∨ -b^{2, 355}_0 c in DIMACS: 5708 5709 -5710 -708 -5711 0 5708 5709 -5710 -708 5712 0 5708 5709 -5710 -708 -5713 0 c 2+1 --> break c (-b^{2, 354}_2 ∧ b^{2, 354}_1 ∧ -b^{2, 354}_0 ∧ p_708) -> break c in CNF: c b^{2, 354}_2 ∨ -b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ -p_708 ∨ break c in DIMACS: 5708 -5709 5710 -708 1162 0 c 2-1 --> 1 c (-b^{2, 354}_2 ∧ b^{2, 354}_1 ∧ -b^{2, 354}_0 ∧ -p_708) -> (-b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ b^{2, 355}_0) c in CNF: c b^{2, 354}_2 ∨ -b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ p_708 ∨ -b^{2, 355}_2 c b^{2, 354}_2 ∨ -b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ p_708 ∨ -b^{2, 355}_1 c b^{2, 354}_2 ∨ -b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ p_708 ∨ b^{2, 355}_0 c in DIMACS: 5708 -5709 5710 708 -5711 0 5708 -5709 5710 708 -5712 0 5708 -5709 5710 708 5713 0 c 1-1 --> 0 c (-b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ b^{2, 354}_0 ∧ -p_708) -> (-b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ -b^{2, 355}_0) c in CNF: c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ p_708 ∨ -b^{2, 355}_2 c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ p_708 ∨ -b^{2, 355}_1 c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ p_708 ∨ -b^{2, 355}_0 c in DIMACS: 5708 5709 -5710 708 -5711 0 5708 5709 -5710 708 -5712 0 5708 5709 -5710 708 -5713 0 c 0-1 --> -1 c (-b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ -b^{2, 354}_0 ∧ -p_708) -> ( b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ b^{2, 355}_0) c in CNF: c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ p_708 ∨ b^{2, 355}_2 c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ p_708 ∨ -b^{2, 355}_1 c b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ p_708 ∨ b^{2, 355}_0 c in DIMACS: 5708 5709 5710 708 5711 0 5708 5709 5710 708 -5712 0 5708 5709 5710 708 5713 0 c -1-1 --> -2 c ( b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ b^{2, 354}_0 ∧ -p_708) -> ( b^{2, 355}_2 ∧ b^{2, 355}_1 ∧ -b^{2, 355}_0) c in CNF: c -b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ p_708 ∨ b^{2, 355}_2 c -b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ p_708 ∨ b^{2, 355}_1 c -b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ p_708 ∨ -b^{2, 355}_0 c in DIMACS: -5708 5709 -5710 708 5711 0 -5708 5709 -5710 708 5712 0 -5708 5709 -5710 708 -5713 0 c -2-1 --> break c ( b^{2, 354}_2 ∧ b^{2, 354}_1 ∧ -b^{2, 354}_0 ∧ -p_708) -> break c in CNF: c -b^{2, 354}_2 ∨ -b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ p_708 ∨ break c in DIMACS: -5708 -5709 5710 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 354}_2 ∧ -b^{2, 354}_1 ∧ -b^{2, 354}_0 ∧ true) c in CNF: c -b^{2, 354}_2 ∨ b^{2, 354}_1 ∨ b^{2, 354}_0 ∨ false c in DIMACS: -5708 5709 5710 0 c 3 does not represent an automaton state. c -(-b^{2, 354}_2 ∧ b^{2, 354}_1 ∧ b^{2, 354}_0 ∧ true) c in CNF: c b^{2, 354}_2 ∨ -b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ false c in DIMACS: 5708 -5709 -5710 0 c -3 does not represent an automaton state. c -( b^{2, 354}_2 ∧ b^{2, 354}_1 ∧ b^{2, 354}_0 ∧ true) c in CNF: c -b^{2, 354}_2 ∨ -b^{2, 354}_1 ∨ -b^{2, 354}_0 ∨ false c in DIMACS: -5708 -5709 -5710 0 c i = 355 c -2+1 --> -1 c ( b^{2, 355}_2 ∧ b^{2, 355}_1 ∧ -b^{2, 355}_0 ∧ p_710) -> ( b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ b^{2, 356}_0) c in CNF: c -b^{2, 355}_2 ∨ -b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ -p_710 ∨ b^{2, 356}_2 c -b^{2, 355}_2 ∨ -b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ -p_710 ∨ -b^{2, 356}_1 c -b^{2, 355}_2 ∨ -b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ -p_710 ∨ b^{2, 356}_0 c in DIMACS: -5711 -5712 5713 -710 5714 0 -5711 -5712 5713 -710 -5715 0 -5711 -5712 5713 -710 5716 0 c -1+1 --> 0 c ( b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ b^{2, 355}_0 ∧ p_710) -> (-b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ -b^{2, 356}_0) c in CNF: c -b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ -p_710 ∨ -b^{2, 356}_2 c -b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ -p_710 ∨ -b^{2, 356}_1 c -b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ -p_710 ∨ -b^{2, 356}_0 c in DIMACS: -5711 5712 -5713 -710 -5714 0 -5711 5712 -5713 -710 -5715 0 -5711 5712 -5713 -710 -5716 0 c 0+1 --> 1 c (-b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ -b^{2, 355}_0 ∧ p_710) -> (-b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ b^{2, 356}_0) c in CNF: c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ -p_710 ∨ -b^{2, 356}_2 c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ -p_710 ∨ -b^{2, 356}_1 c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ -p_710 ∨ b^{2, 356}_0 c in DIMACS: 5711 5712 5713 -710 -5714 0 5711 5712 5713 -710 -5715 0 5711 5712 5713 -710 5716 0 c 1+1 --> 2 c (-b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ b^{2, 355}_0 ∧ p_710) -> (-b^{2, 356}_2 ∧ b^{2, 356}_1 ∧ -b^{2, 356}_0) c in CNF: c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ -p_710 ∨ -b^{2, 356}_2 c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ -p_710 ∨ b^{2, 356}_1 c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ -p_710 ∨ -b^{2, 356}_0 c in DIMACS: 5711 5712 -5713 -710 -5714 0 5711 5712 -5713 -710 5715 0 5711 5712 -5713 -710 -5716 0 c 2+1 --> break c (-b^{2, 355}_2 ∧ b^{2, 355}_1 ∧ -b^{2, 355}_0 ∧ p_710) -> break c in CNF: c b^{2, 355}_2 ∨ -b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ -p_710 ∨ break c in DIMACS: 5711 -5712 5713 -710 1162 0 c 2-1 --> 1 c (-b^{2, 355}_2 ∧ b^{2, 355}_1 ∧ -b^{2, 355}_0 ∧ -p_710) -> (-b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ b^{2, 356}_0) c in CNF: c b^{2, 355}_2 ∨ -b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ p_710 ∨ -b^{2, 356}_2 c b^{2, 355}_2 ∨ -b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ p_710 ∨ -b^{2, 356}_1 c b^{2, 355}_2 ∨ -b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ p_710 ∨ b^{2, 356}_0 c in DIMACS: 5711 -5712 5713 710 -5714 0 5711 -5712 5713 710 -5715 0 5711 -5712 5713 710 5716 0 c 1-1 --> 0 c (-b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ b^{2, 355}_0 ∧ -p_710) -> (-b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ -b^{2, 356}_0) c in CNF: c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ p_710 ∨ -b^{2, 356}_2 c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ p_710 ∨ -b^{2, 356}_1 c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ p_710 ∨ -b^{2, 356}_0 c in DIMACS: 5711 5712 -5713 710 -5714 0 5711 5712 -5713 710 -5715 0 5711 5712 -5713 710 -5716 0 c 0-1 --> -1 c (-b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ -b^{2, 355}_0 ∧ -p_710) -> ( b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ b^{2, 356}_0) c in CNF: c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ p_710 ∨ b^{2, 356}_2 c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ p_710 ∨ -b^{2, 356}_1 c b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ p_710 ∨ b^{2, 356}_0 c in DIMACS: 5711 5712 5713 710 5714 0 5711 5712 5713 710 -5715 0 5711 5712 5713 710 5716 0 c -1-1 --> -2 c ( b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ b^{2, 355}_0 ∧ -p_710) -> ( b^{2, 356}_2 ∧ b^{2, 356}_1 ∧ -b^{2, 356}_0) c in CNF: c -b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ p_710 ∨ b^{2, 356}_2 c -b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ p_710 ∨ b^{2, 356}_1 c -b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ p_710 ∨ -b^{2, 356}_0 c in DIMACS: -5711 5712 -5713 710 5714 0 -5711 5712 -5713 710 5715 0 -5711 5712 -5713 710 -5716 0 c -2-1 --> break c ( b^{2, 355}_2 ∧ b^{2, 355}_1 ∧ -b^{2, 355}_0 ∧ -p_710) -> break c in CNF: c -b^{2, 355}_2 ∨ -b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ p_710 ∨ break c in DIMACS: -5711 -5712 5713 710 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 355}_2 ∧ -b^{2, 355}_1 ∧ -b^{2, 355}_0 ∧ true) c in CNF: c -b^{2, 355}_2 ∨ b^{2, 355}_1 ∨ b^{2, 355}_0 ∨ false c in DIMACS: -5711 5712 5713 0 c 3 does not represent an automaton state. c -(-b^{2, 355}_2 ∧ b^{2, 355}_1 ∧ b^{2, 355}_0 ∧ true) c in CNF: c b^{2, 355}_2 ∨ -b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ false c in DIMACS: 5711 -5712 -5713 0 c -3 does not represent an automaton state. c -( b^{2, 355}_2 ∧ b^{2, 355}_1 ∧ b^{2, 355}_0 ∧ true) c in CNF: c -b^{2, 355}_2 ∨ -b^{2, 355}_1 ∨ -b^{2, 355}_0 ∨ false c in DIMACS: -5711 -5712 -5713 0 c i = 356 c -2+1 --> -1 c ( b^{2, 356}_2 ∧ b^{2, 356}_1 ∧ -b^{2, 356}_0 ∧ p_712) -> ( b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ b^{2, 357}_0) c in CNF: c -b^{2, 356}_2 ∨ -b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ -p_712 ∨ b^{2, 357}_2 c -b^{2, 356}_2 ∨ -b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ -p_712 ∨ -b^{2, 357}_1 c -b^{2, 356}_2 ∨ -b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ -p_712 ∨ b^{2, 357}_0 c in DIMACS: -5714 -5715 5716 -712 5717 0 -5714 -5715 5716 -712 -5718 0 -5714 -5715 5716 -712 5719 0 c -1+1 --> 0 c ( b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ b^{2, 356}_0 ∧ p_712) -> (-b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ -b^{2, 357}_0) c in CNF: c -b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ -p_712 ∨ -b^{2, 357}_2 c -b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ -p_712 ∨ -b^{2, 357}_1 c -b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ -p_712 ∨ -b^{2, 357}_0 c in DIMACS: -5714 5715 -5716 -712 -5717 0 -5714 5715 -5716 -712 -5718 0 -5714 5715 -5716 -712 -5719 0 c 0+1 --> 1 c (-b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ -b^{2, 356}_0 ∧ p_712) -> (-b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ b^{2, 357}_0) c in CNF: c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ -p_712 ∨ -b^{2, 357}_2 c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ -p_712 ∨ -b^{2, 357}_1 c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ -p_712 ∨ b^{2, 357}_0 c in DIMACS: 5714 5715 5716 -712 -5717 0 5714 5715 5716 -712 -5718 0 5714 5715 5716 -712 5719 0 c 1+1 --> 2 c (-b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ b^{2, 356}_0 ∧ p_712) -> (-b^{2, 357}_2 ∧ b^{2, 357}_1 ∧ -b^{2, 357}_0) c in CNF: c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ -p_712 ∨ -b^{2, 357}_2 c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ -p_712 ∨ b^{2, 357}_1 c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ -p_712 ∨ -b^{2, 357}_0 c in DIMACS: 5714 5715 -5716 -712 -5717 0 5714 5715 -5716 -712 5718 0 5714 5715 -5716 -712 -5719 0 c 2+1 --> break c (-b^{2, 356}_2 ∧ b^{2, 356}_1 ∧ -b^{2, 356}_0 ∧ p_712) -> break c in CNF: c b^{2, 356}_2 ∨ -b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ -p_712 ∨ break c in DIMACS: 5714 -5715 5716 -712 1162 0 c 2-1 --> 1 c (-b^{2, 356}_2 ∧ b^{2, 356}_1 ∧ -b^{2, 356}_0 ∧ -p_712) -> (-b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ b^{2, 357}_0) c in CNF: c b^{2, 356}_2 ∨ -b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ p_712 ∨ -b^{2, 357}_2 c b^{2, 356}_2 ∨ -b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ p_712 ∨ -b^{2, 357}_1 c b^{2, 356}_2 ∨ -b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ p_712 ∨ b^{2, 357}_0 c in DIMACS: 5714 -5715 5716 712 -5717 0 5714 -5715 5716 712 -5718 0 5714 -5715 5716 712 5719 0 c 1-1 --> 0 c (-b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ b^{2, 356}_0 ∧ -p_712) -> (-b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ -b^{2, 357}_0) c in CNF: c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ p_712 ∨ -b^{2, 357}_2 c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ p_712 ∨ -b^{2, 357}_1 c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ p_712 ∨ -b^{2, 357}_0 c in DIMACS: 5714 5715 -5716 712 -5717 0 5714 5715 -5716 712 -5718 0 5714 5715 -5716 712 -5719 0 c 0-1 --> -1 c (-b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ -b^{2, 356}_0 ∧ -p_712) -> ( b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ b^{2, 357}_0) c in CNF: c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ p_712 ∨ b^{2, 357}_2 c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ p_712 ∨ -b^{2, 357}_1 c b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ p_712 ∨ b^{2, 357}_0 c in DIMACS: 5714 5715 5716 712 5717 0 5714 5715 5716 712 -5718 0 5714 5715 5716 712 5719 0 c -1-1 --> -2 c ( b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ b^{2, 356}_0 ∧ -p_712) -> ( b^{2, 357}_2 ∧ b^{2, 357}_1 ∧ -b^{2, 357}_0) c in CNF: c -b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ p_712 ∨ b^{2, 357}_2 c -b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ p_712 ∨ b^{2, 357}_1 c -b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ p_712 ∨ -b^{2, 357}_0 c in DIMACS: -5714 5715 -5716 712 5717 0 -5714 5715 -5716 712 5718 0 -5714 5715 -5716 712 -5719 0 c -2-1 --> break c ( b^{2, 356}_2 ∧ b^{2, 356}_1 ∧ -b^{2, 356}_0 ∧ -p_712) -> break c in CNF: c -b^{2, 356}_2 ∨ -b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ p_712 ∨ break c in DIMACS: -5714 -5715 5716 712 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 356}_2 ∧ -b^{2, 356}_1 ∧ -b^{2, 356}_0 ∧ true) c in CNF: c -b^{2, 356}_2 ∨ b^{2, 356}_1 ∨ b^{2, 356}_0 ∨ false c in DIMACS: -5714 5715 5716 0 c 3 does not represent an automaton state. c -(-b^{2, 356}_2 ∧ b^{2, 356}_1 ∧ b^{2, 356}_0 ∧ true) c in CNF: c b^{2, 356}_2 ∨ -b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ false c in DIMACS: 5714 -5715 -5716 0 c -3 does not represent an automaton state. c -( b^{2, 356}_2 ∧ b^{2, 356}_1 ∧ b^{2, 356}_0 ∧ true) c in CNF: c -b^{2, 356}_2 ∨ -b^{2, 356}_1 ∨ -b^{2, 356}_0 ∨ false c in DIMACS: -5714 -5715 -5716 0 c i = 357 c -2+1 --> -1 c ( b^{2, 357}_2 ∧ b^{2, 357}_1 ∧ -b^{2, 357}_0 ∧ p_714) -> ( b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ b^{2, 358}_0) c in CNF: c -b^{2, 357}_2 ∨ -b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ -p_714 ∨ b^{2, 358}_2 c -b^{2, 357}_2 ∨ -b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ -p_714 ∨ -b^{2, 358}_1 c -b^{2, 357}_2 ∨ -b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ -p_714 ∨ b^{2, 358}_0 c in DIMACS: -5717 -5718 5719 -714 5720 0 -5717 -5718 5719 -714 -5721 0 -5717 -5718 5719 -714 5722 0 c -1+1 --> 0 c ( b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ b^{2, 357}_0 ∧ p_714) -> (-b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ -b^{2, 358}_0) c in CNF: c -b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ -p_714 ∨ -b^{2, 358}_2 c -b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ -p_714 ∨ -b^{2, 358}_1 c -b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ -p_714 ∨ -b^{2, 358}_0 c in DIMACS: -5717 5718 -5719 -714 -5720 0 -5717 5718 -5719 -714 -5721 0 -5717 5718 -5719 -714 -5722 0 c 0+1 --> 1 c (-b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ -b^{2, 357}_0 ∧ p_714) -> (-b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ b^{2, 358}_0) c in CNF: c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ -p_714 ∨ -b^{2, 358}_2 c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ -p_714 ∨ -b^{2, 358}_1 c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ -p_714 ∨ b^{2, 358}_0 c in DIMACS: 5717 5718 5719 -714 -5720 0 5717 5718 5719 -714 -5721 0 5717 5718 5719 -714 5722 0 c 1+1 --> 2 c (-b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ b^{2, 357}_0 ∧ p_714) -> (-b^{2, 358}_2 ∧ b^{2, 358}_1 ∧ -b^{2, 358}_0) c in CNF: c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ -p_714 ∨ -b^{2, 358}_2 c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ -p_714 ∨ b^{2, 358}_1 c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ -p_714 ∨ -b^{2, 358}_0 c in DIMACS: 5717 5718 -5719 -714 -5720 0 5717 5718 -5719 -714 5721 0 5717 5718 -5719 -714 -5722 0 c 2+1 --> break c (-b^{2, 357}_2 ∧ b^{2, 357}_1 ∧ -b^{2, 357}_0 ∧ p_714) -> break c in CNF: c b^{2, 357}_2 ∨ -b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ -p_714 ∨ break c in DIMACS: 5717 -5718 5719 -714 1162 0 c 2-1 --> 1 c (-b^{2, 357}_2 ∧ b^{2, 357}_1 ∧ -b^{2, 357}_0 ∧ -p_714) -> (-b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ b^{2, 358}_0) c in CNF: c b^{2, 357}_2 ∨ -b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ p_714 ∨ -b^{2, 358}_2 c b^{2, 357}_2 ∨ -b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ p_714 ∨ -b^{2, 358}_1 c b^{2, 357}_2 ∨ -b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ p_714 ∨ b^{2, 358}_0 c in DIMACS: 5717 -5718 5719 714 -5720 0 5717 -5718 5719 714 -5721 0 5717 -5718 5719 714 5722 0 c 1-1 --> 0 c (-b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ b^{2, 357}_0 ∧ -p_714) -> (-b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ -b^{2, 358}_0) c in CNF: c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ p_714 ∨ -b^{2, 358}_2 c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ p_714 ∨ -b^{2, 358}_1 c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ p_714 ∨ -b^{2, 358}_0 c in DIMACS: 5717 5718 -5719 714 -5720 0 5717 5718 -5719 714 -5721 0 5717 5718 -5719 714 -5722 0 c 0-1 --> -1 c (-b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ -b^{2, 357}_0 ∧ -p_714) -> ( b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ b^{2, 358}_0) c in CNF: c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ p_714 ∨ b^{2, 358}_2 c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ p_714 ∨ -b^{2, 358}_1 c b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ p_714 ∨ b^{2, 358}_0 c in DIMACS: 5717 5718 5719 714 5720 0 5717 5718 5719 714 -5721 0 5717 5718 5719 714 5722 0 c -1-1 --> -2 c ( b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ b^{2, 357}_0 ∧ -p_714) -> ( b^{2, 358}_2 ∧ b^{2, 358}_1 ∧ -b^{2, 358}_0) c in CNF: c -b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ p_714 ∨ b^{2, 358}_2 c -b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ p_714 ∨ b^{2, 358}_1 c -b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ p_714 ∨ -b^{2, 358}_0 c in DIMACS: -5717 5718 -5719 714 5720 0 -5717 5718 -5719 714 5721 0 -5717 5718 -5719 714 -5722 0 c -2-1 --> break c ( b^{2, 357}_2 ∧ b^{2, 357}_1 ∧ -b^{2, 357}_0 ∧ -p_714) -> break c in CNF: c -b^{2, 357}_2 ∨ -b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ p_714 ∨ break c in DIMACS: -5717 -5718 5719 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 357}_2 ∧ -b^{2, 357}_1 ∧ -b^{2, 357}_0 ∧ true) c in CNF: c -b^{2, 357}_2 ∨ b^{2, 357}_1 ∨ b^{2, 357}_0 ∨ false c in DIMACS: -5717 5718 5719 0 c 3 does not represent an automaton state. c -(-b^{2, 357}_2 ∧ b^{2, 357}_1 ∧ b^{2, 357}_0 ∧ true) c in CNF: c b^{2, 357}_2 ∨ -b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ false c in DIMACS: 5717 -5718 -5719 0 c -3 does not represent an automaton state. c -( b^{2, 357}_2 ∧ b^{2, 357}_1 ∧ b^{2, 357}_0 ∧ true) c in CNF: c -b^{2, 357}_2 ∨ -b^{2, 357}_1 ∨ -b^{2, 357}_0 ∨ false c in DIMACS: -5717 -5718 -5719 0 c i = 358 c -2+1 --> -1 c ( b^{2, 358}_2 ∧ b^{2, 358}_1 ∧ -b^{2, 358}_0 ∧ p_716) -> ( b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ b^{2, 359}_0) c in CNF: c -b^{2, 358}_2 ∨ -b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ -p_716 ∨ b^{2, 359}_2 c -b^{2, 358}_2 ∨ -b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ -p_716 ∨ -b^{2, 359}_1 c -b^{2, 358}_2 ∨ -b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ -p_716 ∨ b^{2, 359}_0 c in DIMACS: -5720 -5721 5722 -716 5723 0 -5720 -5721 5722 -716 -5724 0 -5720 -5721 5722 -716 5725 0 c -1+1 --> 0 c ( b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ b^{2, 358}_0 ∧ p_716) -> (-b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ -b^{2, 359}_0) c in CNF: c -b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ -p_716 ∨ -b^{2, 359}_2 c -b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ -p_716 ∨ -b^{2, 359}_1 c -b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ -p_716 ∨ -b^{2, 359}_0 c in DIMACS: -5720 5721 -5722 -716 -5723 0 -5720 5721 -5722 -716 -5724 0 -5720 5721 -5722 -716 -5725 0 c 0+1 --> 1 c (-b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ -b^{2, 358}_0 ∧ p_716) -> (-b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ b^{2, 359}_0) c in CNF: c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ -p_716 ∨ -b^{2, 359}_2 c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ -p_716 ∨ -b^{2, 359}_1 c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ -p_716 ∨ b^{2, 359}_0 c in DIMACS: 5720 5721 5722 -716 -5723 0 5720 5721 5722 -716 -5724 0 5720 5721 5722 -716 5725 0 c 1+1 --> 2 c (-b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ b^{2, 358}_0 ∧ p_716) -> (-b^{2, 359}_2 ∧ b^{2, 359}_1 ∧ -b^{2, 359}_0) c in CNF: c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ -p_716 ∨ -b^{2, 359}_2 c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ -p_716 ∨ b^{2, 359}_1 c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ -p_716 ∨ -b^{2, 359}_0 c in DIMACS: 5720 5721 -5722 -716 -5723 0 5720 5721 -5722 -716 5724 0 5720 5721 -5722 -716 -5725 0 c 2+1 --> break c (-b^{2, 358}_2 ∧ b^{2, 358}_1 ∧ -b^{2, 358}_0 ∧ p_716) -> break c in CNF: c b^{2, 358}_2 ∨ -b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ -p_716 ∨ break c in DIMACS: 5720 -5721 5722 -716 1162 0 c 2-1 --> 1 c (-b^{2, 358}_2 ∧ b^{2, 358}_1 ∧ -b^{2, 358}_0 ∧ -p_716) -> (-b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ b^{2, 359}_0) c in CNF: c b^{2, 358}_2 ∨ -b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ p_716 ∨ -b^{2, 359}_2 c b^{2, 358}_2 ∨ -b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ p_716 ∨ -b^{2, 359}_1 c b^{2, 358}_2 ∨ -b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ p_716 ∨ b^{2, 359}_0 c in DIMACS: 5720 -5721 5722 716 -5723 0 5720 -5721 5722 716 -5724 0 5720 -5721 5722 716 5725 0 c 1-1 --> 0 c (-b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ b^{2, 358}_0 ∧ -p_716) -> (-b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ -b^{2, 359}_0) c in CNF: c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ p_716 ∨ -b^{2, 359}_2 c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ p_716 ∨ -b^{2, 359}_1 c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ p_716 ∨ -b^{2, 359}_0 c in DIMACS: 5720 5721 -5722 716 -5723 0 5720 5721 -5722 716 -5724 0 5720 5721 -5722 716 -5725 0 c 0-1 --> -1 c (-b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ -b^{2, 358}_0 ∧ -p_716) -> ( b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ b^{2, 359}_0) c in CNF: c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ p_716 ∨ b^{2, 359}_2 c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ p_716 ∨ -b^{2, 359}_1 c b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ p_716 ∨ b^{2, 359}_0 c in DIMACS: 5720 5721 5722 716 5723 0 5720 5721 5722 716 -5724 0 5720 5721 5722 716 5725 0 c -1-1 --> -2 c ( b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ b^{2, 358}_0 ∧ -p_716) -> ( b^{2, 359}_2 ∧ b^{2, 359}_1 ∧ -b^{2, 359}_0) c in CNF: c -b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ p_716 ∨ b^{2, 359}_2 c -b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ p_716 ∨ b^{2, 359}_1 c -b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ p_716 ∨ -b^{2, 359}_0 c in DIMACS: -5720 5721 -5722 716 5723 0 -5720 5721 -5722 716 5724 0 -5720 5721 -5722 716 -5725 0 c -2-1 --> break c ( b^{2, 358}_2 ∧ b^{2, 358}_1 ∧ -b^{2, 358}_0 ∧ -p_716) -> break c in CNF: c -b^{2, 358}_2 ∨ -b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ p_716 ∨ break c in DIMACS: -5720 -5721 5722 716 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 358}_2 ∧ -b^{2, 358}_1 ∧ -b^{2, 358}_0 ∧ true) c in CNF: c -b^{2, 358}_2 ∨ b^{2, 358}_1 ∨ b^{2, 358}_0 ∨ false c in DIMACS: -5720 5721 5722 0 c 3 does not represent an automaton state. c -(-b^{2, 358}_2 ∧ b^{2, 358}_1 ∧ b^{2, 358}_0 ∧ true) c in CNF: c b^{2, 358}_2 ∨ -b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ false c in DIMACS: 5720 -5721 -5722 0 c -3 does not represent an automaton state. c -( b^{2, 358}_2 ∧ b^{2, 358}_1 ∧ b^{2, 358}_0 ∧ true) c in CNF: c -b^{2, 358}_2 ∨ -b^{2, 358}_1 ∨ -b^{2, 358}_0 ∨ false c in DIMACS: -5720 -5721 -5722 0 c i = 359 c -2+1 --> -1 c ( b^{2, 359}_2 ∧ b^{2, 359}_1 ∧ -b^{2, 359}_0 ∧ p_718) -> ( b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ b^{2, 360}_0) c in CNF: c -b^{2, 359}_2 ∨ -b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ -p_718 ∨ b^{2, 360}_2 c -b^{2, 359}_2 ∨ -b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ -p_718 ∨ -b^{2, 360}_1 c -b^{2, 359}_2 ∨ -b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ -p_718 ∨ b^{2, 360}_0 c in DIMACS: -5723 -5724 5725 -718 5726 0 -5723 -5724 5725 -718 -5727 0 -5723 -5724 5725 -718 5728 0 c -1+1 --> 0 c ( b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ b^{2, 359}_0 ∧ p_718) -> (-b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ -b^{2, 360}_0) c in CNF: c -b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ -p_718 ∨ -b^{2, 360}_2 c -b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ -p_718 ∨ -b^{2, 360}_1 c -b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ -p_718 ∨ -b^{2, 360}_0 c in DIMACS: -5723 5724 -5725 -718 -5726 0 -5723 5724 -5725 -718 -5727 0 -5723 5724 -5725 -718 -5728 0 c 0+1 --> 1 c (-b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ -b^{2, 359}_0 ∧ p_718) -> (-b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ b^{2, 360}_0) c in CNF: c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ -p_718 ∨ -b^{2, 360}_2 c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ -p_718 ∨ -b^{2, 360}_1 c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ -p_718 ∨ b^{2, 360}_0 c in DIMACS: 5723 5724 5725 -718 -5726 0 5723 5724 5725 -718 -5727 0 5723 5724 5725 -718 5728 0 c 1+1 --> 2 c (-b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ b^{2, 359}_0 ∧ p_718) -> (-b^{2, 360}_2 ∧ b^{2, 360}_1 ∧ -b^{2, 360}_0) c in CNF: c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ -p_718 ∨ -b^{2, 360}_2 c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ -p_718 ∨ b^{2, 360}_1 c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ -p_718 ∨ -b^{2, 360}_0 c in DIMACS: 5723 5724 -5725 -718 -5726 0 5723 5724 -5725 -718 5727 0 5723 5724 -5725 -718 -5728 0 c 2+1 --> break c (-b^{2, 359}_2 ∧ b^{2, 359}_1 ∧ -b^{2, 359}_0 ∧ p_718) -> break c in CNF: c b^{2, 359}_2 ∨ -b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ -p_718 ∨ break c in DIMACS: 5723 -5724 5725 -718 1162 0 c 2-1 --> 1 c (-b^{2, 359}_2 ∧ b^{2, 359}_1 ∧ -b^{2, 359}_0 ∧ -p_718) -> (-b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ b^{2, 360}_0) c in CNF: c b^{2, 359}_2 ∨ -b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ p_718 ∨ -b^{2, 360}_2 c b^{2, 359}_2 ∨ -b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ p_718 ∨ -b^{2, 360}_1 c b^{2, 359}_2 ∨ -b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ p_718 ∨ b^{2, 360}_0 c in DIMACS: 5723 -5724 5725 718 -5726 0 5723 -5724 5725 718 -5727 0 5723 -5724 5725 718 5728 0 c 1-1 --> 0 c (-b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ b^{2, 359}_0 ∧ -p_718) -> (-b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ -b^{2, 360}_0) c in CNF: c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ p_718 ∨ -b^{2, 360}_2 c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ p_718 ∨ -b^{2, 360}_1 c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ p_718 ∨ -b^{2, 360}_0 c in DIMACS: 5723 5724 -5725 718 -5726 0 5723 5724 -5725 718 -5727 0 5723 5724 -5725 718 -5728 0 c 0-1 --> -1 c (-b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ -b^{2, 359}_0 ∧ -p_718) -> ( b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ b^{2, 360}_0) c in CNF: c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ p_718 ∨ b^{2, 360}_2 c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ p_718 ∨ -b^{2, 360}_1 c b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ p_718 ∨ b^{2, 360}_0 c in DIMACS: 5723 5724 5725 718 5726 0 5723 5724 5725 718 -5727 0 5723 5724 5725 718 5728 0 c -1-1 --> -2 c ( b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ b^{2, 359}_0 ∧ -p_718) -> ( b^{2, 360}_2 ∧ b^{2, 360}_1 ∧ -b^{2, 360}_0) c in CNF: c -b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ p_718 ∨ b^{2, 360}_2 c -b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ p_718 ∨ b^{2, 360}_1 c -b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ p_718 ∨ -b^{2, 360}_0 c in DIMACS: -5723 5724 -5725 718 5726 0 -5723 5724 -5725 718 5727 0 -5723 5724 -5725 718 -5728 0 c -2-1 --> break c ( b^{2, 359}_2 ∧ b^{2, 359}_1 ∧ -b^{2, 359}_0 ∧ -p_718) -> break c in CNF: c -b^{2, 359}_2 ∨ -b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ p_718 ∨ break c in DIMACS: -5723 -5724 5725 718 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 359}_2 ∧ -b^{2, 359}_1 ∧ -b^{2, 359}_0 ∧ true) c in CNF: c -b^{2, 359}_2 ∨ b^{2, 359}_1 ∨ b^{2, 359}_0 ∨ false c in DIMACS: -5723 5724 5725 0 c 3 does not represent an automaton state. c -(-b^{2, 359}_2 ∧ b^{2, 359}_1 ∧ b^{2, 359}_0 ∧ true) c in CNF: c b^{2, 359}_2 ∨ -b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ false c in DIMACS: 5723 -5724 -5725 0 c -3 does not represent an automaton state. c -( b^{2, 359}_2 ∧ b^{2, 359}_1 ∧ b^{2, 359}_0 ∧ true) c in CNF: c -b^{2, 359}_2 ∨ -b^{2, 359}_1 ∨ -b^{2, 359}_0 ∨ false c in DIMACS: -5723 -5724 -5725 0 c i = 360 c -2+1 --> -1 c ( b^{2, 360}_2 ∧ b^{2, 360}_1 ∧ -b^{2, 360}_0 ∧ p_720) -> ( b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ b^{2, 361}_0) c in CNF: c -b^{2, 360}_2 ∨ -b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ -p_720 ∨ b^{2, 361}_2 c -b^{2, 360}_2 ∨ -b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ -p_720 ∨ -b^{2, 361}_1 c -b^{2, 360}_2 ∨ -b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ -p_720 ∨ b^{2, 361}_0 c in DIMACS: -5726 -5727 5728 -720 5729 0 -5726 -5727 5728 -720 -5730 0 -5726 -5727 5728 -720 5731 0 c -1+1 --> 0 c ( b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ b^{2, 360}_0 ∧ p_720) -> (-b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ -b^{2, 361}_0) c in CNF: c -b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ -p_720 ∨ -b^{2, 361}_2 c -b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ -p_720 ∨ -b^{2, 361}_1 c -b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ -p_720 ∨ -b^{2, 361}_0 c in DIMACS: -5726 5727 -5728 -720 -5729 0 -5726 5727 -5728 -720 -5730 0 -5726 5727 -5728 -720 -5731 0 c 0+1 --> 1 c (-b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ -b^{2, 360}_0 ∧ p_720) -> (-b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ b^{2, 361}_0) c in CNF: c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ -p_720 ∨ -b^{2, 361}_2 c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ -p_720 ∨ -b^{2, 361}_1 c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ -p_720 ∨ b^{2, 361}_0 c in DIMACS: 5726 5727 5728 -720 -5729 0 5726 5727 5728 -720 -5730 0 5726 5727 5728 -720 5731 0 c 1+1 --> 2 c (-b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ b^{2, 360}_0 ∧ p_720) -> (-b^{2, 361}_2 ∧ b^{2, 361}_1 ∧ -b^{2, 361}_0) c in CNF: c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ -p_720 ∨ -b^{2, 361}_2 c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ -p_720 ∨ b^{2, 361}_1 c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ -p_720 ∨ -b^{2, 361}_0 c in DIMACS: 5726 5727 -5728 -720 -5729 0 5726 5727 -5728 -720 5730 0 5726 5727 -5728 -720 -5731 0 c 2+1 --> break c (-b^{2, 360}_2 ∧ b^{2, 360}_1 ∧ -b^{2, 360}_0 ∧ p_720) -> break c in CNF: c b^{2, 360}_2 ∨ -b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ -p_720 ∨ break c in DIMACS: 5726 -5727 5728 -720 1162 0 c 2-1 --> 1 c (-b^{2, 360}_2 ∧ b^{2, 360}_1 ∧ -b^{2, 360}_0 ∧ -p_720) -> (-b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ b^{2, 361}_0) c in CNF: c b^{2, 360}_2 ∨ -b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ p_720 ∨ -b^{2, 361}_2 c b^{2, 360}_2 ∨ -b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ p_720 ∨ -b^{2, 361}_1 c b^{2, 360}_2 ∨ -b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ p_720 ∨ b^{2, 361}_0 c in DIMACS: 5726 -5727 5728 720 -5729 0 5726 -5727 5728 720 -5730 0 5726 -5727 5728 720 5731 0 c 1-1 --> 0 c (-b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ b^{2, 360}_0 ∧ -p_720) -> (-b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ -b^{2, 361}_0) c in CNF: c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ p_720 ∨ -b^{2, 361}_2 c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ p_720 ∨ -b^{2, 361}_1 c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ p_720 ∨ -b^{2, 361}_0 c in DIMACS: 5726 5727 -5728 720 -5729 0 5726 5727 -5728 720 -5730 0 5726 5727 -5728 720 -5731 0 c 0-1 --> -1 c (-b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ -b^{2, 360}_0 ∧ -p_720) -> ( b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ b^{2, 361}_0) c in CNF: c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ p_720 ∨ b^{2, 361}_2 c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ p_720 ∨ -b^{2, 361}_1 c b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ p_720 ∨ b^{2, 361}_0 c in DIMACS: 5726 5727 5728 720 5729 0 5726 5727 5728 720 -5730 0 5726 5727 5728 720 5731 0 c -1-1 --> -2 c ( b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ b^{2, 360}_0 ∧ -p_720) -> ( b^{2, 361}_2 ∧ b^{2, 361}_1 ∧ -b^{2, 361}_0) c in CNF: c -b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ p_720 ∨ b^{2, 361}_2 c -b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ p_720 ∨ b^{2, 361}_1 c -b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ p_720 ∨ -b^{2, 361}_0 c in DIMACS: -5726 5727 -5728 720 5729 0 -5726 5727 -5728 720 5730 0 -5726 5727 -5728 720 -5731 0 c -2-1 --> break c ( b^{2, 360}_2 ∧ b^{2, 360}_1 ∧ -b^{2, 360}_0 ∧ -p_720) -> break c in CNF: c -b^{2, 360}_2 ∨ -b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ p_720 ∨ break c in DIMACS: -5726 -5727 5728 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 360}_2 ∧ -b^{2, 360}_1 ∧ -b^{2, 360}_0 ∧ true) c in CNF: c -b^{2, 360}_2 ∨ b^{2, 360}_1 ∨ b^{2, 360}_0 ∨ false c in DIMACS: -5726 5727 5728 0 c 3 does not represent an automaton state. c -(-b^{2, 360}_2 ∧ b^{2, 360}_1 ∧ b^{2, 360}_0 ∧ true) c in CNF: c b^{2, 360}_2 ∨ -b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ false c in DIMACS: 5726 -5727 -5728 0 c -3 does not represent an automaton state. c -( b^{2, 360}_2 ∧ b^{2, 360}_1 ∧ b^{2, 360}_0 ∧ true) c in CNF: c -b^{2, 360}_2 ∨ -b^{2, 360}_1 ∨ -b^{2, 360}_0 ∨ false c in DIMACS: -5726 -5727 -5728 0 c i = 361 c -2+1 --> -1 c ( b^{2, 361}_2 ∧ b^{2, 361}_1 ∧ -b^{2, 361}_0 ∧ p_722) -> ( b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ b^{2, 362}_0) c in CNF: c -b^{2, 361}_2 ∨ -b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ -p_722 ∨ b^{2, 362}_2 c -b^{2, 361}_2 ∨ -b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ -p_722 ∨ -b^{2, 362}_1 c -b^{2, 361}_2 ∨ -b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ -p_722 ∨ b^{2, 362}_0 c in DIMACS: -5729 -5730 5731 -722 5732 0 -5729 -5730 5731 -722 -5733 0 -5729 -5730 5731 -722 5734 0 c -1+1 --> 0 c ( b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ b^{2, 361}_0 ∧ p_722) -> (-b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ -b^{2, 362}_0) c in CNF: c -b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ -p_722 ∨ -b^{2, 362}_2 c -b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ -p_722 ∨ -b^{2, 362}_1 c -b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ -p_722 ∨ -b^{2, 362}_0 c in DIMACS: -5729 5730 -5731 -722 -5732 0 -5729 5730 -5731 -722 -5733 0 -5729 5730 -5731 -722 -5734 0 c 0+1 --> 1 c (-b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ -b^{2, 361}_0 ∧ p_722) -> (-b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ b^{2, 362}_0) c in CNF: c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ -p_722 ∨ -b^{2, 362}_2 c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ -p_722 ∨ -b^{2, 362}_1 c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ -p_722 ∨ b^{2, 362}_0 c in DIMACS: 5729 5730 5731 -722 -5732 0 5729 5730 5731 -722 -5733 0 5729 5730 5731 -722 5734 0 c 1+1 --> 2 c (-b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ b^{2, 361}_0 ∧ p_722) -> (-b^{2, 362}_2 ∧ b^{2, 362}_1 ∧ -b^{2, 362}_0) c in CNF: c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ -p_722 ∨ -b^{2, 362}_2 c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ -p_722 ∨ b^{2, 362}_1 c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ -p_722 ∨ -b^{2, 362}_0 c in DIMACS: 5729 5730 -5731 -722 -5732 0 5729 5730 -5731 -722 5733 0 5729 5730 -5731 -722 -5734 0 c 2+1 --> break c (-b^{2, 361}_2 ∧ b^{2, 361}_1 ∧ -b^{2, 361}_0 ∧ p_722) -> break c in CNF: c b^{2, 361}_2 ∨ -b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ -p_722 ∨ break c in DIMACS: 5729 -5730 5731 -722 1162 0 c 2-1 --> 1 c (-b^{2, 361}_2 ∧ b^{2, 361}_1 ∧ -b^{2, 361}_0 ∧ -p_722) -> (-b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ b^{2, 362}_0) c in CNF: c b^{2, 361}_2 ∨ -b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ p_722 ∨ -b^{2, 362}_2 c b^{2, 361}_2 ∨ -b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ p_722 ∨ -b^{2, 362}_1 c b^{2, 361}_2 ∨ -b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ p_722 ∨ b^{2, 362}_0 c in DIMACS: 5729 -5730 5731 722 -5732 0 5729 -5730 5731 722 -5733 0 5729 -5730 5731 722 5734 0 c 1-1 --> 0 c (-b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ b^{2, 361}_0 ∧ -p_722) -> (-b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ -b^{2, 362}_0) c in CNF: c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ p_722 ∨ -b^{2, 362}_2 c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ p_722 ∨ -b^{2, 362}_1 c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ p_722 ∨ -b^{2, 362}_0 c in DIMACS: 5729 5730 -5731 722 -5732 0 5729 5730 -5731 722 -5733 0 5729 5730 -5731 722 -5734 0 c 0-1 --> -1 c (-b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ -b^{2, 361}_0 ∧ -p_722) -> ( b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ b^{2, 362}_0) c in CNF: c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ p_722 ∨ b^{2, 362}_2 c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ p_722 ∨ -b^{2, 362}_1 c b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ p_722 ∨ b^{2, 362}_0 c in DIMACS: 5729 5730 5731 722 5732 0 5729 5730 5731 722 -5733 0 5729 5730 5731 722 5734 0 c -1-1 --> -2 c ( b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ b^{2, 361}_0 ∧ -p_722) -> ( b^{2, 362}_2 ∧ b^{2, 362}_1 ∧ -b^{2, 362}_0) c in CNF: c -b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ p_722 ∨ b^{2, 362}_2 c -b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ p_722 ∨ b^{2, 362}_1 c -b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ p_722 ∨ -b^{2, 362}_0 c in DIMACS: -5729 5730 -5731 722 5732 0 -5729 5730 -5731 722 5733 0 -5729 5730 -5731 722 -5734 0 c -2-1 --> break c ( b^{2, 361}_2 ∧ b^{2, 361}_1 ∧ -b^{2, 361}_0 ∧ -p_722) -> break c in CNF: c -b^{2, 361}_2 ∨ -b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ p_722 ∨ break c in DIMACS: -5729 -5730 5731 722 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 361}_2 ∧ -b^{2, 361}_1 ∧ -b^{2, 361}_0 ∧ true) c in CNF: c -b^{2, 361}_2 ∨ b^{2, 361}_1 ∨ b^{2, 361}_0 ∨ false c in DIMACS: -5729 5730 5731 0 c 3 does not represent an automaton state. c -(-b^{2, 361}_2 ∧ b^{2, 361}_1 ∧ b^{2, 361}_0 ∧ true) c in CNF: c b^{2, 361}_2 ∨ -b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ false c in DIMACS: 5729 -5730 -5731 0 c -3 does not represent an automaton state. c -( b^{2, 361}_2 ∧ b^{2, 361}_1 ∧ b^{2, 361}_0 ∧ true) c in CNF: c -b^{2, 361}_2 ∨ -b^{2, 361}_1 ∨ -b^{2, 361}_0 ∨ false c in DIMACS: -5729 -5730 -5731 0 c i = 362 c -2+1 --> -1 c ( b^{2, 362}_2 ∧ b^{2, 362}_1 ∧ -b^{2, 362}_0 ∧ p_724) -> ( b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ b^{2, 363}_0) c in CNF: c -b^{2, 362}_2 ∨ -b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ -p_724 ∨ b^{2, 363}_2 c -b^{2, 362}_2 ∨ -b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ -p_724 ∨ -b^{2, 363}_1 c -b^{2, 362}_2 ∨ -b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ -p_724 ∨ b^{2, 363}_0 c in DIMACS: -5732 -5733 5734 -724 5735 0 -5732 -5733 5734 -724 -5736 0 -5732 -5733 5734 -724 5737 0 c -1+1 --> 0 c ( b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ b^{2, 362}_0 ∧ p_724) -> (-b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ -b^{2, 363}_0) c in CNF: c -b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ -p_724 ∨ -b^{2, 363}_2 c -b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ -p_724 ∨ -b^{2, 363}_1 c -b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ -p_724 ∨ -b^{2, 363}_0 c in DIMACS: -5732 5733 -5734 -724 -5735 0 -5732 5733 -5734 -724 -5736 0 -5732 5733 -5734 -724 -5737 0 c 0+1 --> 1 c (-b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ -b^{2, 362}_0 ∧ p_724) -> (-b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ b^{2, 363}_0) c in CNF: c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ -p_724 ∨ -b^{2, 363}_2 c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ -p_724 ∨ -b^{2, 363}_1 c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ -p_724 ∨ b^{2, 363}_0 c in DIMACS: 5732 5733 5734 -724 -5735 0 5732 5733 5734 -724 -5736 0 5732 5733 5734 -724 5737 0 c 1+1 --> 2 c (-b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ b^{2, 362}_0 ∧ p_724) -> (-b^{2, 363}_2 ∧ b^{2, 363}_1 ∧ -b^{2, 363}_0) c in CNF: c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ -p_724 ∨ -b^{2, 363}_2 c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ -p_724 ∨ b^{2, 363}_1 c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ -p_724 ∨ -b^{2, 363}_0 c in DIMACS: 5732 5733 -5734 -724 -5735 0 5732 5733 -5734 -724 5736 0 5732 5733 -5734 -724 -5737 0 c 2+1 --> break c (-b^{2, 362}_2 ∧ b^{2, 362}_1 ∧ -b^{2, 362}_0 ∧ p_724) -> break c in CNF: c b^{2, 362}_2 ∨ -b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ -p_724 ∨ break c in DIMACS: 5732 -5733 5734 -724 1162 0 c 2-1 --> 1 c (-b^{2, 362}_2 ∧ b^{2, 362}_1 ∧ -b^{2, 362}_0 ∧ -p_724) -> (-b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ b^{2, 363}_0) c in CNF: c b^{2, 362}_2 ∨ -b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ p_724 ∨ -b^{2, 363}_2 c b^{2, 362}_2 ∨ -b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ p_724 ∨ -b^{2, 363}_1 c b^{2, 362}_2 ∨ -b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ p_724 ∨ b^{2, 363}_0 c in DIMACS: 5732 -5733 5734 724 -5735 0 5732 -5733 5734 724 -5736 0 5732 -5733 5734 724 5737 0 c 1-1 --> 0 c (-b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ b^{2, 362}_0 ∧ -p_724) -> (-b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ -b^{2, 363}_0) c in CNF: c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ p_724 ∨ -b^{2, 363}_2 c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ p_724 ∨ -b^{2, 363}_1 c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ p_724 ∨ -b^{2, 363}_0 c in DIMACS: 5732 5733 -5734 724 -5735 0 5732 5733 -5734 724 -5736 0 5732 5733 -5734 724 -5737 0 c 0-1 --> -1 c (-b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ -b^{2, 362}_0 ∧ -p_724) -> ( b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ b^{2, 363}_0) c in CNF: c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ p_724 ∨ b^{2, 363}_2 c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ p_724 ∨ -b^{2, 363}_1 c b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ p_724 ∨ b^{2, 363}_0 c in DIMACS: 5732 5733 5734 724 5735 0 5732 5733 5734 724 -5736 0 5732 5733 5734 724 5737 0 c -1-1 --> -2 c ( b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ b^{2, 362}_0 ∧ -p_724) -> ( b^{2, 363}_2 ∧ b^{2, 363}_1 ∧ -b^{2, 363}_0) c in CNF: c -b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ p_724 ∨ b^{2, 363}_2 c -b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ p_724 ∨ b^{2, 363}_1 c -b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ p_724 ∨ -b^{2, 363}_0 c in DIMACS: -5732 5733 -5734 724 5735 0 -5732 5733 -5734 724 5736 0 -5732 5733 -5734 724 -5737 0 c -2-1 --> break c ( b^{2, 362}_2 ∧ b^{2, 362}_1 ∧ -b^{2, 362}_0 ∧ -p_724) -> break c in CNF: c -b^{2, 362}_2 ∨ -b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ p_724 ∨ break c in DIMACS: -5732 -5733 5734 724 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 362}_2 ∧ -b^{2, 362}_1 ∧ -b^{2, 362}_0 ∧ true) c in CNF: c -b^{2, 362}_2 ∨ b^{2, 362}_1 ∨ b^{2, 362}_0 ∨ false c in DIMACS: -5732 5733 5734 0 c 3 does not represent an automaton state. c -(-b^{2, 362}_2 ∧ b^{2, 362}_1 ∧ b^{2, 362}_0 ∧ true) c in CNF: c b^{2, 362}_2 ∨ -b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ false c in DIMACS: 5732 -5733 -5734 0 c -3 does not represent an automaton state. c -( b^{2, 362}_2 ∧ b^{2, 362}_1 ∧ b^{2, 362}_0 ∧ true) c in CNF: c -b^{2, 362}_2 ∨ -b^{2, 362}_1 ∨ -b^{2, 362}_0 ∨ false c in DIMACS: -5732 -5733 -5734 0 c i = 363 c -2+1 --> -1 c ( b^{2, 363}_2 ∧ b^{2, 363}_1 ∧ -b^{2, 363}_0 ∧ p_726) -> ( b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ b^{2, 364}_0) c in CNF: c -b^{2, 363}_2 ∨ -b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ -p_726 ∨ b^{2, 364}_2 c -b^{2, 363}_2 ∨ -b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ -p_726 ∨ -b^{2, 364}_1 c -b^{2, 363}_2 ∨ -b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ -p_726 ∨ b^{2, 364}_0 c in DIMACS: -5735 -5736 5737 -726 5738 0 -5735 -5736 5737 -726 -5739 0 -5735 -5736 5737 -726 5740 0 c -1+1 --> 0 c ( b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ b^{2, 363}_0 ∧ p_726) -> (-b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ -b^{2, 364}_0) c in CNF: c -b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ -p_726 ∨ -b^{2, 364}_2 c -b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ -p_726 ∨ -b^{2, 364}_1 c -b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ -p_726 ∨ -b^{2, 364}_0 c in DIMACS: -5735 5736 -5737 -726 -5738 0 -5735 5736 -5737 -726 -5739 0 -5735 5736 -5737 -726 -5740 0 c 0+1 --> 1 c (-b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ -b^{2, 363}_0 ∧ p_726) -> (-b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ b^{2, 364}_0) c in CNF: c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ -p_726 ∨ -b^{2, 364}_2 c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ -p_726 ∨ -b^{2, 364}_1 c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ -p_726 ∨ b^{2, 364}_0 c in DIMACS: 5735 5736 5737 -726 -5738 0 5735 5736 5737 -726 -5739 0 5735 5736 5737 -726 5740 0 c 1+1 --> 2 c (-b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ b^{2, 363}_0 ∧ p_726) -> (-b^{2, 364}_2 ∧ b^{2, 364}_1 ∧ -b^{2, 364}_0) c in CNF: c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ -p_726 ∨ -b^{2, 364}_2 c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ -p_726 ∨ b^{2, 364}_1 c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ -p_726 ∨ -b^{2, 364}_0 c in DIMACS: 5735 5736 -5737 -726 -5738 0 5735 5736 -5737 -726 5739 0 5735 5736 -5737 -726 -5740 0 c 2+1 --> break c (-b^{2, 363}_2 ∧ b^{2, 363}_1 ∧ -b^{2, 363}_0 ∧ p_726) -> break c in CNF: c b^{2, 363}_2 ∨ -b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ -p_726 ∨ break c in DIMACS: 5735 -5736 5737 -726 1162 0 c 2-1 --> 1 c (-b^{2, 363}_2 ∧ b^{2, 363}_1 ∧ -b^{2, 363}_0 ∧ -p_726) -> (-b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ b^{2, 364}_0) c in CNF: c b^{2, 363}_2 ∨ -b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ p_726 ∨ -b^{2, 364}_2 c b^{2, 363}_2 ∨ -b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ p_726 ∨ -b^{2, 364}_1 c b^{2, 363}_2 ∨ -b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ p_726 ∨ b^{2, 364}_0 c in DIMACS: 5735 -5736 5737 726 -5738 0 5735 -5736 5737 726 -5739 0 5735 -5736 5737 726 5740 0 c 1-1 --> 0 c (-b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ b^{2, 363}_0 ∧ -p_726) -> (-b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ -b^{2, 364}_0) c in CNF: c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ p_726 ∨ -b^{2, 364}_2 c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ p_726 ∨ -b^{2, 364}_1 c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ p_726 ∨ -b^{2, 364}_0 c in DIMACS: 5735 5736 -5737 726 -5738 0 5735 5736 -5737 726 -5739 0 5735 5736 -5737 726 -5740 0 c 0-1 --> -1 c (-b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ -b^{2, 363}_0 ∧ -p_726) -> ( b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ b^{2, 364}_0) c in CNF: c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ p_726 ∨ b^{2, 364}_2 c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ p_726 ∨ -b^{2, 364}_1 c b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ p_726 ∨ b^{2, 364}_0 c in DIMACS: 5735 5736 5737 726 5738 0 5735 5736 5737 726 -5739 0 5735 5736 5737 726 5740 0 c -1-1 --> -2 c ( b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ b^{2, 363}_0 ∧ -p_726) -> ( b^{2, 364}_2 ∧ b^{2, 364}_1 ∧ -b^{2, 364}_0) c in CNF: c -b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ p_726 ∨ b^{2, 364}_2 c -b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ p_726 ∨ b^{2, 364}_1 c -b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ p_726 ∨ -b^{2, 364}_0 c in DIMACS: -5735 5736 -5737 726 5738 0 -5735 5736 -5737 726 5739 0 -5735 5736 -5737 726 -5740 0 c -2-1 --> break c ( b^{2, 363}_2 ∧ b^{2, 363}_1 ∧ -b^{2, 363}_0 ∧ -p_726) -> break c in CNF: c -b^{2, 363}_2 ∨ -b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ p_726 ∨ break c in DIMACS: -5735 -5736 5737 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 363}_2 ∧ -b^{2, 363}_1 ∧ -b^{2, 363}_0 ∧ true) c in CNF: c -b^{2, 363}_2 ∨ b^{2, 363}_1 ∨ b^{2, 363}_0 ∨ false c in DIMACS: -5735 5736 5737 0 c 3 does not represent an automaton state. c -(-b^{2, 363}_2 ∧ b^{2, 363}_1 ∧ b^{2, 363}_0 ∧ true) c in CNF: c b^{2, 363}_2 ∨ -b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ false c in DIMACS: 5735 -5736 -5737 0 c -3 does not represent an automaton state. c -( b^{2, 363}_2 ∧ b^{2, 363}_1 ∧ b^{2, 363}_0 ∧ true) c in CNF: c -b^{2, 363}_2 ∨ -b^{2, 363}_1 ∨ -b^{2, 363}_0 ∨ false c in DIMACS: -5735 -5736 -5737 0 c i = 364 c -2+1 --> -1 c ( b^{2, 364}_2 ∧ b^{2, 364}_1 ∧ -b^{2, 364}_0 ∧ p_728) -> ( b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ b^{2, 365}_0) c in CNF: c -b^{2, 364}_2 ∨ -b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ -p_728 ∨ b^{2, 365}_2 c -b^{2, 364}_2 ∨ -b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ -p_728 ∨ -b^{2, 365}_1 c -b^{2, 364}_2 ∨ -b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ -p_728 ∨ b^{2, 365}_0 c in DIMACS: -5738 -5739 5740 -728 5741 0 -5738 -5739 5740 -728 -5742 0 -5738 -5739 5740 -728 5743 0 c -1+1 --> 0 c ( b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ b^{2, 364}_0 ∧ p_728) -> (-b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ -b^{2, 365}_0) c in CNF: c -b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ -p_728 ∨ -b^{2, 365}_2 c -b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ -p_728 ∨ -b^{2, 365}_1 c -b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ -p_728 ∨ -b^{2, 365}_0 c in DIMACS: -5738 5739 -5740 -728 -5741 0 -5738 5739 -5740 -728 -5742 0 -5738 5739 -5740 -728 -5743 0 c 0+1 --> 1 c (-b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ -b^{2, 364}_0 ∧ p_728) -> (-b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ b^{2, 365}_0) c in CNF: c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ -p_728 ∨ -b^{2, 365}_2 c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ -p_728 ∨ -b^{2, 365}_1 c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ -p_728 ∨ b^{2, 365}_0 c in DIMACS: 5738 5739 5740 -728 -5741 0 5738 5739 5740 -728 -5742 0 5738 5739 5740 -728 5743 0 c 1+1 --> 2 c (-b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ b^{2, 364}_0 ∧ p_728) -> (-b^{2, 365}_2 ∧ b^{2, 365}_1 ∧ -b^{2, 365}_0) c in CNF: c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ -p_728 ∨ -b^{2, 365}_2 c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ -p_728 ∨ b^{2, 365}_1 c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ -p_728 ∨ -b^{2, 365}_0 c in DIMACS: 5738 5739 -5740 -728 -5741 0 5738 5739 -5740 -728 5742 0 5738 5739 -5740 -728 -5743 0 c 2+1 --> break c (-b^{2, 364}_2 ∧ b^{2, 364}_1 ∧ -b^{2, 364}_0 ∧ p_728) -> break c in CNF: c b^{2, 364}_2 ∨ -b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ -p_728 ∨ break c in DIMACS: 5738 -5739 5740 -728 1162 0 c 2-1 --> 1 c (-b^{2, 364}_2 ∧ b^{2, 364}_1 ∧ -b^{2, 364}_0 ∧ -p_728) -> (-b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ b^{2, 365}_0) c in CNF: c b^{2, 364}_2 ∨ -b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ p_728 ∨ -b^{2, 365}_2 c b^{2, 364}_2 ∨ -b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ p_728 ∨ -b^{2, 365}_1 c b^{2, 364}_2 ∨ -b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ p_728 ∨ b^{2, 365}_0 c in DIMACS: 5738 -5739 5740 728 -5741 0 5738 -5739 5740 728 -5742 0 5738 -5739 5740 728 5743 0 c 1-1 --> 0 c (-b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ b^{2, 364}_0 ∧ -p_728) -> (-b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ -b^{2, 365}_0) c in CNF: c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ p_728 ∨ -b^{2, 365}_2 c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ p_728 ∨ -b^{2, 365}_1 c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ p_728 ∨ -b^{2, 365}_0 c in DIMACS: 5738 5739 -5740 728 -5741 0 5738 5739 -5740 728 -5742 0 5738 5739 -5740 728 -5743 0 c 0-1 --> -1 c (-b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ -b^{2, 364}_0 ∧ -p_728) -> ( b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ b^{2, 365}_0) c in CNF: c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ p_728 ∨ b^{2, 365}_2 c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ p_728 ∨ -b^{2, 365}_1 c b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ p_728 ∨ b^{2, 365}_0 c in DIMACS: 5738 5739 5740 728 5741 0 5738 5739 5740 728 -5742 0 5738 5739 5740 728 5743 0 c -1-1 --> -2 c ( b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ b^{2, 364}_0 ∧ -p_728) -> ( b^{2, 365}_2 ∧ b^{2, 365}_1 ∧ -b^{2, 365}_0) c in CNF: c -b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ p_728 ∨ b^{2, 365}_2 c -b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ p_728 ∨ b^{2, 365}_1 c -b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ p_728 ∨ -b^{2, 365}_0 c in DIMACS: -5738 5739 -5740 728 5741 0 -5738 5739 -5740 728 5742 0 -5738 5739 -5740 728 -5743 0 c -2-1 --> break c ( b^{2, 364}_2 ∧ b^{2, 364}_1 ∧ -b^{2, 364}_0 ∧ -p_728) -> break c in CNF: c -b^{2, 364}_2 ∨ -b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ p_728 ∨ break c in DIMACS: -5738 -5739 5740 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 364}_2 ∧ -b^{2, 364}_1 ∧ -b^{2, 364}_0 ∧ true) c in CNF: c -b^{2, 364}_2 ∨ b^{2, 364}_1 ∨ b^{2, 364}_0 ∨ false c in DIMACS: -5738 5739 5740 0 c 3 does not represent an automaton state. c -(-b^{2, 364}_2 ∧ b^{2, 364}_1 ∧ b^{2, 364}_0 ∧ true) c in CNF: c b^{2, 364}_2 ∨ -b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ false c in DIMACS: 5738 -5739 -5740 0 c -3 does not represent an automaton state. c -( b^{2, 364}_2 ∧ b^{2, 364}_1 ∧ b^{2, 364}_0 ∧ true) c in CNF: c -b^{2, 364}_2 ∨ -b^{2, 364}_1 ∨ -b^{2, 364}_0 ∨ false c in DIMACS: -5738 -5739 -5740 0 c i = 365 c -2+1 --> -1 c ( b^{2, 365}_2 ∧ b^{2, 365}_1 ∧ -b^{2, 365}_0 ∧ p_730) -> ( b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ b^{2, 366}_0) c in CNF: c -b^{2, 365}_2 ∨ -b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ -p_730 ∨ b^{2, 366}_2 c -b^{2, 365}_2 ∨ -b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ -p_730 ∨ -b^{2, 366}_1 c -b^{2, 365}_2 ∨ -b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ -p_730 ∨ b^{2, 366}_0 c in DIMACS: -5741 -5742 5743 -730 5744 0 -5741 -5742 5743 -730 -5745 0 -5741 -5742 5743 -730 5746 0 c -1+1 --> 0 c ( b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ b^{2, 365}_0 ∧ p_730) -> (-b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ -b^{2, 366}_0) c in CNF: c -b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ -p_730 ∨ -b^{2, 366}_2 c -b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ -p_730 ∨ -b^{2, 366}_1 c -b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ -p_730 ∨ -b^{2, 366}_0 c in DIMACS: -5741 5742 -5743 -730 -5744 0 -5741 5742 -5743 -730 -5745 0 -5741 5742 -5743 -730 -5746 0 c 0+1 --> 1 c (-b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ -b^{2, 365}_0 ∧ p_730) -> (-b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ b^{2, 366}_0) c in CNF: c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ -p_730 ∨ -b^{2, 366}_2 c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ -p_730 ∨ -b^{2, 366}_1 c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ -p_730 ∨ b^{2, 366}_0 c in DIMACS: 5741 5742 5743 -730 -5744 0 5741 5742 5743 -730 -5745 0 5741 5742 5743 -730 5746 0 c 1+1 --> 2 c (-b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ b^{2, 365}_0 ∧ p_730) -> (-b^{2, 366}_2 ∧ b^{2, 366}_1 ∧ -b^{2, 366}_0) c in CNF: c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ -p_730 ∨ -b^{2, 366}_2 c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ -p_730 ∨ b^{2, 366}_1 c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ -p_730 ∨ -b^{2, 366}_0 c in DIMACS: 5741 5742 -5743 -730 -5744 0 5741 5742 -5743 -730 5745 0 5741 5742 -5743 -730 -5746 0 c 2+1 --> break c (-b^{2, 365}_2 ∧ b^{2, 365}_1 ∧ -b^{2, 365}_0 ∧ p_730) -> break c in CNF: c b^{2, 365}_2 ∨ -b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ -p_730 ∨ break c in DIMACS: 5741 -5742 5743 -730 1162 0 c 2-1 --> 1 c (-b^{2, 365}_2 ∧ b^{2, 365}_1 ∧ -b^{2, 365}_0 ∧ -p_730) -> (-b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ b^{2, 366}_0) c in CNF: c b^{2, 365}_2 ∨ -b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ p_730 ∨ -b^{2, 366}_2 c b^{2, 365}_2 ∨ -b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ p_730 ∨ -b^{2, 366}_1 c b^{2, 365}_2 ∨ -b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ p_730 ∨ b^{2, 366}_0 c in DIMACS: 5741 -5742 5743 730 -5744 0 5741 -5742 5743 730 -5745 0 5741 -5742 5743 730 5746 0 c 1-1 --> 0 c (-b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ b^{2, 365}_0 ∧ -p_730) -> (-b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ -b^{2, 366}_0) c in CNF: c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ p_730 ∨ -b^{2, 366}_2 c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ p_730 ∨ -b^{2, 366}_1 c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ p_730 ∨ -b^{2, 366}_0 c in DIMACS: 5741 5742 -5743 730 -5744 0 5741 5742 -5743 730 -5745 0 5741 5742 -5743 730 -5746 0 c 0-1 --> -1 c (-b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ -b^{2, 365}_0 ∧ -p_730) -> ( b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ b^{2, 366}_0) c in CNF: c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ p_730 ∨ b^{2, 366}_2 c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ p_730 ∨ -b^{2, 366}_1 c b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ p_730 ∨ b^{2, 366}_0 c in DIMACS: 5741 5742 5743 730 5744 0 5741 5742 5743 730 -5745 0 5741 5742 5743 730 5746 0 c -1-1 --> -2 c ( b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ b^{2, 365}_0 ∧ -p_730) -> ( b^{2, 366}_2 ∧ b^{2, 366}_1 ∧ -b^{2, 366}_0) c in CNF: c -b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ p_730 ∨ b^{2, 366}_2 c -b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ p_730 ∨ b^{2, 366}_1 c -b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ p_730 ∨ -b^{2, 366}_0 c in DIMACS: -5741 5742 -5743 730 5744 0 -5741 5742 -5743 730 5745 0 -5741 5742 -5743 730 -5746 0 c -2-1 --> break c ( b^{2, 365}_2 ∧ b^{2, 365}_1 ∧ -b^{2, 365}_0 ∧ -p_730) -> break c in CNF: c -b^{2, 365}_2 ∨ -b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ p_730 ∨ break c in DIMACS: -5741 -5742 5743 730 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 365}_2 ∧ -b^{2, 365}_1 ∧ -b^{2, 365}_0 ∧ true) c in CNF: c -b^{2, 365}_2 ∨ b^{2, 365}_1 ∨ b^{2, 365}_0 ∨ false c in DIMACS: -5741 5742 5743 0 c 3 does not represent an automaton state. c -(-b^{2, 365}_2 ∧ b^{2, 365}_1 ∧ b^{2, 365}_0 ∧ true) c in CNF: c b^{2, 365}_2 ∨ -b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ false c in DIMACS: 5741 -5742 -5743 0 c -3 does not represent an automaton state. c -( b^{2, 365}_2 ∧ b^{2, 365}_1 ∧ b^{2, 365}_0 ∧ true) c in CNF: c -b^{2, 365}_2 ∨ -b^{2, 365}_1 ∨ -b^{2, 365}_0 ∨ false c in DIMACS: -5741 -5742 -5743 0 c i = 366 c -2+1 --> -1 c ( b^{2, 366}_2 ∧ b^{2, 366}_1 ∧ -b^{2, 366}_0 ∧ p_732) -> ( b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ b^{2, 367}_0) c in CNF: c -b^{2, 366}_2 ∨ -b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ -p_732 ∨ b^{2, 367}_2 c -b^{2, 366}_2 ∨ -b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ -p_732 ∨ -b^{2, 367}_1 c -b^{2, 366}_2 ∨ -b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ -p_732 ∨ b^{2, 367}_0 c in DIMACS: -5744 -5745 5746 -732 5747 0 -5744 -5745 5746 -732 -5748 0 -5744 -5745 5746 -732 5749 0 c -1+1 --> 0 c ( b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ b^{2, 366}_0 ∧ p_732) -> (-b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ -b^{2, 367}_0) c in CNF: c -b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ -p_732 ∨ -b^{2, 367}_2 c -b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ -p_732 ∨ -b^{2, 367}_1 c -b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ -p_732 ∨ -b^{2, 367}_0 c in DIMACS: -5744 5745 -5746 -732 -5747 0 -5744 5745 -5746 -732 -5748 0 -5744 5745 -5746 -732 -5749 0 c 0+1 --> 1 c (-b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ -b^{2, 366}_0 ∧ p_732) -> (-b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ b^{2, 367}_0) c in CNF: c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ -p_732 ∨ -b^{2, 367}_2 c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ -p_732 ∨ -b^{2, 367}_1 c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ -p_732 ∨ b^{2, 367}_0 c in DIMACS: 5744 5745 5746 -732 -5747 0 5744 5745 5746 -732 -5748 0 5744 5745 5746 -732 5749 0 c 1+1 --> 2 c (-b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ b^{2, 366}_0 ∧ p_732) -> (-b^{2, 367}_2 ∧ b^{2, 367}_1 ∧ -b^{2, 367}_0) c in CNF: c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ -p_732 ∨ -b^{2, 367}_2 c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ -p_732 ∨ b^{2, 367}_1 c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ -p_732 ∨ -b^{2, 367}_0 c in DIMACS: 5744 5745 -5746 -732 -5747 0 5744 5745 -5746 -732 5748 0 5744 5745 -5746 -732 -5749 0 c 2+1 --> break c (-b^{2, 366}_2 ∧ b^{2, 366}_1 ∧ -b^{2, 366}_0 ∧ p_732) -> break c in CNF: c b^{2, 366}_2 ∨ -b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ -p_732 ∨ break c in DIMACS: 5744 -5745 5746 -732 1162 0 c 2-1 --> 1 c (-b^{2, 366}_2 ∧ b^{2, 366}_1 ∧ -b^{2, 366}_0 ∧ -p_732) -> (-b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ b^{2, 367}_0) c in CNF: c b^{2, 366}_2 ∨ -b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ p_732 ∨ -b^{2, 367}_2 c b^{2, 366}_2 ∨ -b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ p_732 ∨ -b^{2, 367}_1 c b^{2, 366}_2 ∨ -b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ p_732 ∨ b^{2, 367}_0 c in DIMACS: 5744 -5745 5746 732 -5747 0 5744 -5745 5746 732 -5748 0 5744 -5745 5746 732 5749 0 c 1-1 --> 0 c (-b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ b^{2, 366}_0 ∧ -p_732) -> (-b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ -b^{2, 367}_0) c in CNF: c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ p_732 ∨ -b^{2, 367}_2 c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ p_732 ∨ -b^{2, 367}_1 c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ p_732 ∨ -b^{2, 367}_0 c in DIMACS: 5744 5745 -5746 732 -5747 0 5744 5745 -5746 732 -5748 0 5744 5745 -5746 732 -5749 0 c 0-1 --> -1 c (-b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ -b^{2, 366}_0 ∧ -p_732) -> ( b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ b^{2, 367}_0) c in CNF: c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ p_732 ∨ b^{2, 367}_2 c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ p_732 ∨ -b^{2, 367}_1 c b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ p_732 ∨ b^{2, 367}_0 c in DIMACS: 5744 5745 5746 732 5747 0 5744 5745 5746 732 -5748 0 5744 5745 5746 732 5749 0 c -1-1 --> -2 c ( b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ b^{2, 366}_0 ∧ -p_732) -> ( b^{2, 367}_2 ∧ b^{2, 367}_1 ∧ -b^{2, 367}_0) c in CNF: c -b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ p_732 ∨ b^{2, 367}_2 c -b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ p_732 ∨ b^{2, 367}_1 c -b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ p_732 ∨ -b^{2, 367}_0 c in DIMACS: -5744 5745 -5746 732 5747 0 -5744 5745 -5746 732 5748 0 -5744 5745 -5746 732 -5749 0 c -2-1 --> break c ( b^{2, 366}_2 ∧ b^{2, 366}_1 ∧ -b^{2, 366}_0 ∧ -p_732) -> break c in CNF: c -b^{2, 366}_2 ∨ -b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ p_732 ∨ break c in DIMACS: -5744 -5745 5746 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 366}_2 ∧ -b^{2, 366}_1 ∧ -b^{2, 366}_0 ∧ true) c in CNF: c -b^{2, 366}_2 ∨ b^{2, 366}_1 ∨ b^{2, 366}_0 ∨ false c in DIMACS: -5744 5745 5746 0 c 3 does not represent an automaton state. c -(-b^{2, 366}_2 ∧ b^{2, 366}_1 ∧ b^{2, 366}_0 ∧ true) c in CNF: c b^{2, 366}_2 ∨ -b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ false c in DIMACS: 5744 -5745 -5746 0 c -3 does not represent an automaton state. c -( b^{2, 366}_2 ∧ b^{2, 366}_1 ∧ b^{2, 366}_0 ∧ true) c in CNF: c -b^{2, 366}_2 ∨ -b^{2, 366}_1 ∨ -b^{2, 366}_0 ∨ false c in DIMACS: -5744 -5745 -5746 0 c i = 367 c -2+1 --> -1 c ( b^{2, 367}_2 ∧ b^{2, 367}_1 ∧ -b^{2, 367}_0 ∧ p_734) -> ( b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ b^{2, 368}_0) c in CNF: c -b^{2, 367}_2 ∨ -b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ -p_734 ∨ b^{2, 368}_2 c -b^{2, 367}_2 ∨ -b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ -p_734 ∨ -b^{2, 368}_1 c -b^{2, 367}_2 ∨ -b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ -p_734 ∨ b^{2, 368}_0 c in DIMACS: -5747 -5748 5749 -734 5750 0 -5747 -5748 5749 -734 -5751 0 -5747 -5748 5749 -734 5752 0 c -1+1 --> 0 c ( b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ b^{2, 367}_0 ∧ p_734) -> (-b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ -b^{2, 368}_0) c in CNF: c -b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ -p_734 ∨ -b^{2, 368}_2 c -b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ -p_734 ∨ -b^{2, 368}_1 c -b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ -p_734 ∨ -b^{2, 368}_0 c in DIMACS: -5747 5748 -5749 -734 -5750 0 -5747 5748 -5749 -734 -5751 0 -5747 5748 -5749 -734 -5752 0 c 0+1 --> 1 c (-b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ -b^{2, 367}_0 ∧ p_734) -> (-b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ b^{2, 368}_0) c in CNF: c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ -p_734 ∨ -b^{2, 368}_2 c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ -p_734 ∨ -b^{2, 368}_1 c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ -p_734 ∨ b^{2, 368}_0 c in DIMACS: 5747 5748 5749 -734 -5750 0 5747 5748 5749 -734 -5751 0 5747 5748 5749 -734 5752 0 c 1+1 --> 2 c (-b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ b^{2, 367}_0 ∧ p_734) -> (-b^{2, 368}_2 ∧ b^{2, 368}_1 ∧ -b^{2, 368}_0) c in CNF: c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ -p_734 ∨ -b^{2, 368}_2 c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ -p_734 ∨ b^{2, 368}_1 c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ -p_734 ∨ -b^{2, 368}_0 c in DIMACS: 5747 5748 -5749 -734 -5750 0 5747 5748 -5749 -734 5751 0 5747 5748 -5749 -734 -5752 0 c 2+1 --> break c (-b^{2, 367}_2 ∧ b^{2, 367}_1 ∧ -b^{2, 367}_0 ∧ p_734) -> break c in CNF: c b^{2, 367}_2 ∨ -b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ -p_734 ∨ break c in DIMACS: 5747 -5748 5749 -734 1162 0 c 2-1 --> 1 c (-b^{2, 367}_2 ∧ b^{2, 367}_1 ∧ -b^{2, 367}_0 ∧ -p_734) -> (-b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ b^{2, 368}_0) c in CNF: c b^{2, 367}_2 ∨ -b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ p_734 ∨ -b^{2, 368}_2 c b^{2, 367}_2 ∨ -b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ p_734 ∨ -b^{2, 368}_1 c b^{2, 367}_2 ∨ -b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ p_734 ∨ b^{2, 368}_0 c in DIMACS: 5747 -5748 5749 734 -5750 0 5747 -5748 5749 734 -5751 0 5747 -5748 5749 734 5752 0 c 1-1 --> 0 c (-b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ b^{2, 367}_0 ∧ -p_734) -> (-b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ -b^{2, 368}_0) c in CNF: c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ p_734 ∨ -b^{2, 368}_2 c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ p_734 ∨ -b^{2, 368}_1 c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ p_734 ∨ -b^{2, 368}_0 c in DIMACS: 5747 5748 -5749 734 -5750 0 5747 5748 -5749 734 -5751 0 5747 5748 -5749 734 -5752 0 c 0-1 --> -1 c (-b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ -b^{2, 367}_0 ∧ -p_734) -> ( b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ b^{2, 368}_0) c in CNF: c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ p_734 ∨ b^{2, 368}_2 c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ p_734 ∨ -b^{2, 368}_1 c b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ p_734 ∨ b^{2, 368}_0 c in DIMACS: 5747 5748 5749 734 5750 0 5747 5748 5749 734 -5751 0 5747 5748 5749 734 5752 0 c -1-1 --> -2 c ( b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ b^{2, 367}_0 ∧ -p_734) -> ( b^{2, 368}_2 ∧ b^{2, 368}_1 ∧ -b^{2, 368}_0) c in CNF: c -b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ p_734 ∨ b^{2, 368}_2 c -b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ p_734 ∨ b^{2, 368}_1 c -b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ p_734 ∨ -b^{2, 368}_0 c in DIMACS: -5747 5748 -5749 734 5750 0 -5747 5748 -5749 734 5751 0 -5747 5748 -5749 734 -5752 0 c -2-1 --> break c ( b^{2, 367}_2 ∧ b^{2, 367}_1 ∧ -b^{2, 367}_0 ∧ -p_734) -> break c in CNF: c -b^{2, 367}_2 ∨ -b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ p_734 ∨ break c in DIMACS: -5747 -5748 5749 734 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 367}_2 ∧ -b^{2, 367}_1 ∧ -b^{2, 367}_0 ∧ true) c in CNF: c -b^{2, 367}_2 ∨ b^{2, 367}_1 ∨ b^{2, 367}_0 ∨ false c in DIMACS: -5747 5748 5749 0 c 3 does not represent an automaton state. c -(-b^{2, 367}_2 ∧ b^{2, 367}_1 ∧ b^{2, 367}_0 ∧ true) c in CNF: c b^{2, 367}_2 ∨ -b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ false c in DIMACS: 5747 -5748 -5749 0 c -3 does not represent an automaton state. c -( b^{2, 367}_2 ∧ b^{2, 367}_1 ∧ b^{2, 367}_0 ∧ true) c in CNF: c -b^{2, 367}_2 ∨ -b^{2, 367}_1 ∨ -b^{2, 367}_0 ∨ false c in DIMACS: -5747 -5748 -5749 0 c i = 368 c -2+1 --> -1 c ( b^{2, 368}_2 ∧ b^{2, 368}_1 ∧ -b^{2, 368}_0 ∧ p_736) -> ( b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ b^{2, 369}_0) c in CNF: c -b^{2, 368}_2 ∨ -b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ -p_736 ∨ b^{2, 369}_2 c -b^{2, 368}_2 ∨ -b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ -p_736 ∨ -b^{2, 369}_1 c -b^{2, 368}_2 ∨ -b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ -p_736 ∨ b^{2, 369}_0 c in DIMACS: -5750 -5751 5752 -736 5753 0 -5750 -5751 5752 -736 -5754 0 -5750 -5751 5752 -736 5755 0 c -1+1 --> 0 c ( b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ b^{2, 368}_0 ∧ p_736) -> (-b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ -b^{2, 369}_0) c in CNF: c -b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ -p_736 ∨ -b^{2, 369}_2 c -b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ -p_736 ∨ -b^{2, 369}_1 c -b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ -p_736 ∨ -b^{2, 369}_0 c in DIMACS: -5750 5751 -5752 -736 -5753 0 -5750 5751 -5752 -736 -5754 0 -5750 5751 -5752 -736 -5755 0 c 0+1 --> 1 c (-b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ -b^{2, 368}_0 ∧ p_736) -> (-b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ b^{2, 369}_0) c in CNF: c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ -p_736 ∨ -b^{2, 369}_2 c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ -p_736 ∨ -b^{2, 369}_1 c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ -p_736 ∨ b^{2, 369}_0 c in DIMACS: 5750 5751 5752 -736 -5753 0 5750 5751 5752 -736 -5754 0 5750 5751 5752 -736 5755 0 c 1+1 --> 2 c (-b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ b^{2, 368}_0 ∧ p_736) -> (-b^{2, 369}_2 ∧ b^{2, 369}_1 ∧ -b^{2, 369}_0) c in CNF: c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ -p_736 ∨ -b^{2, 369}_2 c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ -p_736 ∨ b^{2, 369}_1 c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ -p_736 ∨ -b^{2, 369}_0 c in DIMACS: 5750 5751 -5752 -736 -5753 0 5750 5751 -5752 -736 5754 0 5750 5751 -5752 -736 -5755 0 c 2+1 --> break c (-b^{2, 368}_2 ∧ b^{2, 368}_1 ∧ -b^{2, 368}_0 ∧ p_736) -> break c in CNF: c b^{2, 368}_2 ∨ -b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ -p_736 ∨ break c in DIMACS: 5750 -5751 5752 -736 1162 0 c 2-1 --> 1 c (-b^{2, 368}_2 ∧ b^{2, 368}_1 ∧ -b^{2, 368}_0 ∧ -p_736) -> (-b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ b^{2, 369}_0) c in CNF: c b^{2, 368}_2 ∨ -b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ p_736 ∨ -b^{2, 369}_2 c b^{2, 368}_2 ∨ -b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ p_736 ∨ -b^{2, 369}_1 c b^{2, 368}_2 ∨ -b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ p_736 ∨ b^{2, 369}_0 c in DIMACS: 5750 -5751 5752 736 -5753 0 5750 -5751 5752 736 -5754 0 5750 -5751 5752 736 5755 0 c 1-1 --> 0 c (-b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ b^{2, 368}_0 ∧ -p_736) -> (-b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ -b^{2, 369}_0) c in CNF: c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ p_736 ∨ -b^{2, 369}_2 c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ p_736 ∨ -b^{2, 369}_1 c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ p_736 ∨ -b^{2, 369}_0 c in DIMACS: 5750 5751 -5752 736 -5753 0 5750 5751 -5752 736 -5754 0 5750 5751 -5752 736 -5755 0 c 0-1 --> -1 c (-b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ -b^{2, 368}_0 ∧ -p_736) -> ( b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ b^{2, 369}_0) c in CNF: c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ p_736 ∨ b^{2, 369}_2 c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ p_736 ∨ -b^{2, 369}_1 c b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ p_736 ∨ b^{2, 369}_0 c in DIMACS: 5750 5751 5752 736 5753 0 5750 5751 5752 736 -5754 0 5750 5751 5752 736 5755 0 c -1-1 --> -2 c ( b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ b^{2, 368}_0 ∧ -p_736) -> ( b^{2, 369}_2 ∧ b^{2, 369}_1 ∧ -b^{2, 369}_0) c in CNF: c -b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ p_736 ∨ b^{2, 369}_2 c -b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ p_736 ∨ b^{2, 369}_1 c -b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ p_736 ∨ -b^{2, 369}_0 c in DIMACS: -5750 5751 -5752 736 5753 0 -5750 5751 -5752 736 5754 0 -5750 5751 -5752 736 -5755 0 c -2-1 --> break c ( b^{2, 368}_2 ∧ b^{2, 368}_1 ∧ -b^{2, 368}_0 ∧ -p_736) -> break c in CNF: c -b^{2, 368}_2 ∨ -b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ p_736 ∨ break c in DIMACS: -5750 -5751 5752 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 368}_2 ∧ -b^{2, 368}_1 ∧ -b^{2, 368}_0 ∧ true) c in CNF: c -b^{2, 368}_2 ∨ b^{2, 368}_1 ∨ b^{2, 368}_0 ∨ false c in DIMACS: -5750 5751 5752 0 c 3 does not represent an automaton state. c -(-b^{2, 368}_2 ∧ b^{2, 368}_1 ∧ b^{2, 368}_0 ∧ true) c in CNF: c b^{2, 368}_2 ∨ -b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ false c in DIMACS: 5750 -5751 -5752 0 c -3 does not represent an automaton state. c -( b^{2, 368}_2 ∧ b^{2, 368}_1 ∧ b^{2, 368}_0 ∧ true) c in CNF: c -b^{2, 368}_2 ∨ -b^{2, 368}_1 ∨ -b^{2, 368}_0 ∨ false c in DIMACS: -5750 -5751 -5752 0 c i = 369 c -2+1 --> -1 c ( b^{2, 369}_2 ∧ b^{2, 369}_1 ∧ -b^{2, 369}_0 ∧ p_738) -> ( b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ b^{2, 370}_0) c in CNF: c -b^{2, 369}_2 ∨ -b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ -p_738 ∨ b^{2, 370}_2 c -b^{2, 369}_2 ∨ -b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ -p_738 ∨ -b^{2, 370}_1 c -b^{2, 369}_2 ∨ -b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ -p_738 ∨ b^{2, 370}_0 c in DIMACS: -5753 -5754 5755 -738 5756 0 -5753 -5754 5755 -738 -5757 0 -5753 -5754 5755 -738 5758 0 c -1+1 --> 0 c ( b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ b^{2, 369}_0 ∧ p_738) -> (-b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ -b^{2, 370}_0) c in CNF: c -b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ -p_738 ∨ -b^{2, 370}_2 c -b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ -p_738 ∨ -b^{2, 370}_1 c -b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ -p_738 ∨ -b^{2, 370}_0 c in DIMACS: -5753 5754 -5755 -738 -5756 0 -5753 5754 -5755 -738 -5757 0 -5753 5754 -5755 -738 -5758 0 c 0+1 --> 1 c (-b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ -b^{2, 369}_0 ∧ p_738) -> (-b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ b^{2, 370}_0) c in CNF: c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ -p_738 ∨ -b^{2, 370}_2 c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ -p_738 ∨ -b^{2, 370}_1 c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ -p_738 ∨ b^{2, 370}_0 c in DIMACS: 5753 5754 5755 -738 -5756 0 5753 5754 5755 -738 -5757 0 5753 5754 5755 -738 5758 0 c 1+1 --> 2 c (-b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ b^{2, 369}_0 ∧ p_738) -> (-b^{2, 370}_2 ∧ b^{2, 370}_1 ∧ -b^{2, 370}_0) c in CNF: c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ -p_738 ∨ -b^{2, 370}_2 c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ -p_738 ∨ b^{2, 370}_1 c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ -p_738 ∨ -b^{2, 370}_0 c in DIMACS: 5753 5754 -5755 -738 -5756 0 5753 5754 -5755 -738 5757 0 5753 5754 -5755 -738 -5758 0 c 2+1 --> break c (-b^{2, 369}_2 ∧ b^{2, 369}_1 ∧ -b^{2, 369}_0 ∧ p_738) -> break c in CNF: c b^{2, 369}_2 ∨ -b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ -p_738 ∨ break c in DIMACS: 5753 -5754 5755 -738 1162 0 c 2-1 --> 1 c (-b^{2, 369}_2 ∧ b^{2, 369}_1 ∧ -b^{2, 369}_0 ∧ -p_738) -> (-b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ b^{2, 370}_0) c in CNF: c b^{2, 369}_2 ∨ -b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ p_738 ∨ -b^{2, 370}_2 c b^{2, 369}_2 ∨ -b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ p_738 ∨ -b^{2, 370}_1 c b^{2, 369}_2 ∨ -b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ p_738 ∨ b^{2, 370}_0 c in DIMACS: 5753 -5754 5755 738 -5756 0 5753 -5754 5755 738 -5757 0 5753 -5754 5755 738 5758 0 c 1-1 --> 0 c (-b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ b^{2, 369}_0 ∧ -p_738) -> (-b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ -b^{2, 370}_0) c in CNF: c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ p_738 ∨ -b^{2, 370}_2 c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ p_738 ∨ -b^{2, 370}_1 c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ p_738 ∨ -b^{2, 370}_0 c in DIMACS: 5753 5754 -5755 738 -5756 0 5753 5754 -5755 738 -5757 0 5753 5754 -5755 738 -5758 0 c 0-1 --> -1 c (-b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ -b^{2, 369}_0 ∧ -p_738) -> ( b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ b^{2, 370}_0) c in CNF: c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ p_738 ∨ b^{2, 370}_2 c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ p_738 ∨ -b^{2, 370}_1 c b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ p_738 ∨ b^{2, 370}_0 c in DIMACS: 5753 5754 5755 738 5756 0 5753 5754 5755 738 -5757 0 5753 5754 5755 738 5758 0 c -1-1 --> -2 c ( b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ b^{2, 369}_0 ∧ -p_738) -> ( b^{2, 370}_2 ∧ b^{2, 370}_1 ∧ -b^{2, 370}_0) c in CNF: c -b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ p_738 ∨ b^{2, 370}_2 c -b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ p_738 ∨ b^{2, 370}_1 c -b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ p_738 ∨ -b^{2, 370}_0 c in DIMACS: -5753 5754 -5755 738 5756 0 -5753 5754 -5755 738 5757 0 -5753 5754 -5755 738 -5758 0 c -2-1 --> break c ( b^{2, 369}_2 ∧ b^{2, 369}_1 ∧ -b^{2, 369}_0 ∧ -p_738) -> break c in CNF: c -b^{2, 369}_2 ∨ -b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ p_738 ∨ break c in DIMACS: -5753 -5754 5755 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 369}_2 ∧ -b^{2, 369}_1 ∧ -b^{2, 369}_0 ∧ true) c in CNF: c -b^{2, 369}_2 ∨ b^{2, 369}_1 ∨ b^{2, 369}_0 ∨ false c in DIMACS: -5753 5754 5755 0 c 3 does not represent an automaton state. c -(-b^{2, 369}_2 ∧ b^{2, 369}_1 ∧ b^{2, 369}_0 ∧ true) c in CNF: c b^{2, 369}_2 ∨ -b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ false c in DIMACS: 5753 -5754 -5755 0 c -3 does not represent an automaton state. c -( b^{2, 369}_2 ∧ b^{2, 369}_1 ∧ b^{2, 369}_0 ∧ true) c in CNF: c -b^{2, 369}_2 ∨ -b^{2, 369}_1 ∨ -b^{2, 369}_0 ∨ false c in DIMACS: -5753 -5754 -5755 0 c i = 370 c -2+1 --> -1 c ( b^{2, 370}_2 ∧ b^{2, 370}_1 ∧ -b^{2, 370}_0 ∧ p_740) -> ( b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ b^{2, 371}_0) c in CNF: c -b^{2, 370}_2 ∨ -b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ -p_740 ∨ b^{2, 371}_2 c -b^{2, 370}_2 ∨ -b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ -p_740 ∨ -b^{2, 371}_1 c -b^{2, 370}_2 ∨ -b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ -p_740 ∨ b^{2, 371}_0 c in DIMACS: -5756 -5757 5758 -740 5759 0 -5756 -5757 5758 -740 -5760 0 -5756 -5757 5758 -740 5761 0 c -1+1 --> 0 c ( b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ b^{2, 370}_0 ∧ p_740) -> (-b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ -b^{2, 371}_0) c in CNF: c -b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ -p_740 ∨ -b^{2, 371}_2 c -b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ -p_740 ∨ -b^{2, 371}_1 c -b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ -p_740 ∨ -b^{2, 371}_0 c in DIMACS: -5756 5757 -5758 -740 -5759 0 -5756 5757 -5758 -740 -5760 0 -5756 5757 -5758 -740 -5761 0 c 0+1 --> 1 c (-b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ -b^{2, 370}_0 ∧ p_740) -> (-b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ b^{2, 371}_0) c in CNF: c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ -p_740 ∨ -b^{2, 371}_2 c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ -p_740 ∨ -b^{2, 371}_1 c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ -p_740 ∨ b^{2, 371}_0 c in DIMACS: 5756 5757 5758 -740 -5759 0 5756 5757 5758 -740 -5760 0 5756 5757 5758 -740 5761 0 c 1+1 --> 2 c (-b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ b^{2, 370}_0 ∧ p_740) -> (-b^{2, 371}_2 ∧ b^{2, 371}_1 ∧ -b^{2, 371}_0) c in CNF: c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ -p_740 ∨ -b^{2, 371}_2 c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ -p_740 ∨ b^{2, 371}_1 c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ -p_740 ∨ -b^{2, 371}_0 c in DIMACS: 5756 5757 -5758 -740 -5759 0 5756 5757 -5758 -740 5760 0 5756 5757 -5758 -740 -5761 0 c 2+1 --> break c (-b^{2, 370}_2 ∧ b^{2, 370}_1 ∧ -b^{2, 370}_0 ∧ p_740) -> break c in CNF: c b^{2, 370}_2 ∨ -b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ -p_740 ∨ break c in DIMACS: 5756 -5757 5758 -740 1162 0 c 2-1 --> 1 c (-b^{2, 370}_2 ∧ b^{2, 370}_1 ∧ -b^{2, 370}_0 ∧ -p_740) -> (-b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ b^{2, 371}_0) c in CNF: c b^{2, 370}_2 ∨ -b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ p_740 ∨ -b^{2, 371}_2 c b^{2, 370}_2 ∨ -b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ p_740 ∨ -b^{2, 371}_1 c b^{2, 370}_2 ∨ -b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ p_740 ∨ b^{2, 371}_0 c in DIMACS: 5756 -5757 5758 740 -5759 0 5756 -5757 5758 740 -5760 0 5756 -5757 5758 740 5761 0 c 1-1 --> 0 c (-b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ b^{2, 370}_0 ∧ -p_740) -> (-b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ -b^{2, 371}_0) c in CNF: c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ p_740 ∨ -b^{2, 371}_2 c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ p_740 ∨ -b^{2, 371}_1 c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ p_740 ∨ -b^{2, 371}_0 c in DIMACS: 5756 5757 -5758 740 -5759 0 5756 5757 -5758 740 -5760 0 5756 5757 -5758 740 -5761 0 c 0-1 --> -1 c (-b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ -b^{2, 370}_0 ∧ -p_740) -> ( b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ b^{2, 371}_0) c in CNF: c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ p_740 ∨ b^{2, 371}_2 c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ p_740 ∨ -b^{2, 371}_1 c b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ p_740 ∨ b^{2, 371}_0 c in DIMACS: 5756 5757 5758 740 5759 0 5756 5757 5758 740 -5760 0 5756 5757 5758 740 5761 0 c -1-1 --> -2 c ( b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ b^{2, 370}_0 ∧ -p_740) -> ( b^{2, 371}_2 ∧ b^{2, 371}_1 ∧ -b^{2, 371}_0) c in CNF: c -b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ p_740 ∨ b^{2, 371}_2 c -b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ p_740 ∨ b^{2, 371}_1 c -b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ p_740 ∨ -b^{2, 371}_0 c in DIMACS: -5756 5757 -5758 740 5759 0 -5756 5757 -5758 740 5760 0 -5756 5757 -5758 740 -5761 0 c -2-1 --> break c ( b^{2, 370}_2 ∧ b^{2, 370}_1 ∧ -b^{2, 370}_0 ∧ -p_740) -> break c in CNF: c -b^{2, 370}_2 ∨ -b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ p_740 ∨ break c in DIMACS: -5756 -5757 5758 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 370}_2 ∧ -b^{2, 370}_1 ∧ -b^{2, 370}_0 ∧ true) c in CNF: c -b^{2, 370}_2 ∨ b^{2, 370}_1 ∨ b^{2, 370}_0 ∨ false c in DIMACS: -5756 5757 5758 0 c 3 does not represent an automaton state. c -(-b^{2, 370}_2 ∧ b^{2, 370}_1 ∧ b^{2, 370}_0 ∧ true) c in CNF: c b^{2, 370}_2 ∨ -b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ false c in DIMACS: 5756 -5757 -5758 0 c -3 does not represent an automaton state. c -( b^{2, 370}_2 ∧ b^{2, 370}_1 ∧ b^{2, 370}_0 ∧ true) c in CNF: c -b^{2, 370}_2 ∨ -b^{2, 370}_1 ∨ -b^{2, 370}_0 ∨ false c in DIMACS: -5756 -5757 -5758 0 c i = 371 c -2+1 --> -1 c ( b^{2, 371}_2 ∧ b^{2, 371}_1 ∧ -b^{2, 371}_0 ∧ p_742) -> ( b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ b^{2, 372}_0) c in CNF: c -b^{2, 371}_2 ∨ -b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ -p_742 ∨ b^{2, 372}_2 c -b^{2, 371}_2 ∨ -b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ -p_742 ∨ -b^{2, 372}_1 c -b^{2, 371}_2 ∨ -b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ -p_742 ∨ b^{2, 372}_0 c in DIMACS: -5759 -5760 5761 -742 5762 0 -5759 -5760 5761 -742 -5763 0 -5759 -5760 5761 -742 5764 0 c -1+1 --> 0 c ( b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ b^{2, 371}_0 ∧ p_742) -> (-b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ -b^{2, 372}_0) c in CNF: c -b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ -p_742 ∨ -b^{2, 372}_2 c -b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ -p_742 ∨ -b^{2, 372}_1 c -b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ -p_742 ∨ -b^{2, 372}_0 c in DIMACS: -5759 5760 -5761 -742 -5762 0 -5759 5760 -5761 -742 -5763 0 -5759 5760 -5761 -742 -5764 0 c 0+1 --> 1 c (-b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ -b^{2, 371}_0 ∧ p_742) -> (-b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ b^{2, 372}_0) c in CNF: c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ -p_742 ∨ -b^{2, 372}_2 c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ -p_742 ∨ -b^{2, 372}_1 c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ -p_742 ∨ b^{2, 372}_0 c in DIMACS: 5759 5760 5761 -742 -5762 0 5759 5760 5761 -742 -5763 0 5759 5760 5761 -742 5764 0 c 1+1 --> 2 c (-b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ b^{2, 371}_0 ∧ p_742) -> (-b^{2, 372}_2 ∧ b^{2, 372}_1 ∧ -b^{2, 372}_0) c in CNF: c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ -p_742 ∨ -b^{2, 372}_2 c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ -p_742 ∨ b^{2, 372}_1 c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ -p_742 ∨ -b^{2, 372}_0 c in DIMACS: 5759 5760 -5761 -742 -5762 0 5759 5760 -5761 -742 5763 0 5759 5760 -5761 -742 -5764 0 c 2+1 --> break c (-b^{2, 371}_2 ∧ b^{2, 371}_1 ∧ -b^{2, 371}_0 ∧ p_742) -> break c in CNF: c b^{2, 371}_2 ∨ -b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ -p_742 ∨ break c in DIMACS: 5759 -5760 5761 -742 1162 0 c 2-1 --> 1 c (-b^{2, 371}_2 ∧ b^{2, 371}_1 ∧ -b^{2, 371}_0 ∧ -p_742) -> (-b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ b^{2, 372}_0) c in CNF: c b^{2, 371}_2 ∨ -b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ p_742 ∨ -b^{2, 372}_2 c b^{2, 371}_2 ∨ -b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ p_742 ∨ -b^{2, 372}_1 c b^{2, 371}_2 ∨ -b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ p_742 ∨ b^{2, 372}_0 c in DIMACS: 5759 -5760 5761 742 -5762 0 5759 -5760 5761 742 -5763 0 5759 -5760 5761 742 5764 0 c 1-1 --> 0 c (-b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ b^{2, 371}_0 ∧ -p_742) -> (-b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ -b^{2, 372}_0) c in CNF: c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ p_742 ∨ -b^{2, 372}_2 c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ p_742 ∨ -b^{2, 372}_1 c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ p_742 ∨ -b^{2, 372}_0 c in DIMACS: 5759 5760 -5761 742 -5762 0 5759 5760 -5761 742 -5763 0 5759 5760 -5761 742 -5764 0 c 0-1 --> -1 c (-b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ -b^{2, 371}_0 ∧ -p_742) -> ( b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ b^{2, 372}_0) c in CNF: c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ p_742 ∨ b^{2, 372}_2 c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ p_742 ∨ -b^{2, 372}_1 c b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ p_742 ∨ b^{2, 372}_0 c in DIMACS: 5759 5760 5761 742 5762 0 5759 5760 5761 742 -5763 0 5759 5760 5761 742 5764 0 c -1-1 --> -2 c ( b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ b^{2, 371}_0 ∧ -p_742) -> ( b^{2, 372}_2 ∧ b^{2, 372}_1 ∧ -b^{2, 372}_0) c in CNF: c -b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ p_742 ∨ b^{2, 372}_2 c -b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ p_742 ∨ b^{2, 372}_1 c -b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ p_742 ∨ -b^{2, 372}_0 c in DIMACS: -5759 5760 -5761 742 5762 0 -5759 5760 -5761 742 5763 0 -5759 5760 -5761 742 -5764 0 c -2-1 --> break c ( b^{2, 371}_2 ∧ b^{2, 371}_1 ∧ -b^{2, 371}_0 ∧ -p_742) -> break c in CNF: c -b^{2, 371}_2 ∨ -b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ p_742 ∨ break c in DIMACS: -5759 -5760 5761 742 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 371}_2 ∧ -b^{2, 371}_1 ∧ -b^{2, 371}_0 ∧ true) c in CNF: c -b^{2, 371}_2 ∨ b^{2, 371}_1 ∨ b^{2, 371}_0 ∨ false c in DIMACS: -5759 5760 5761 0 c 3 does not represent an automaton state. c -(-b^{2, 371}_2 ∧ b^{2, 371}_1 ∧ b^{2, 371}_0 ∧ true) c in CNF: c b^{2, 371}_2 ∨ -b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ false c in DIMACS: 5759 -5760 -5761 0 c -3 does not represent an automaton state. c -( b^{2, 371}_2 ∧ b^{2, 371}_1 ∧ b^{2, 371}_0 ∧ true) c in CNF: c -b^{2, 371}_2 ∨ -b^{2, 371}_1 ∨ -b^{2, 371}_0 ∨ false c in DIMACS: -5759 -5760 -5761 0 c i = 372 c -2+1 --> -1 c ( b^{2, 372}_2 ∧ b^{2, 372}_1 ∧ -b^{2, 372}_0 ∧ p_744) -> ( b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ b^{2, 373}_0) c in CNF: c -b^{2, 372}_2 ∨ -b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ -p_744 ∨ b^{2, 373}_2 c -b^{2, 372}_2 ∨ -b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ -p_744 ∨ -b^{2, 373}_1 c -b^{2, 372}_2 ∨ -b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ -p_744 ∨ b^{2, 373}_0 c in DIMACS: -5762 -5763 5764 -744 5765 0 -5762 -5763 5764 -744 -5766 0 -5762 -5763 5764 -744 5767 0 c -1+1 --> 0 c ( b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ b^{2, 372}_0 ∧ p_744) -> (-b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ -b^{2, 373}_0) c in CNF: c -b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ -p_744 ∨ -b^{2, 373}_2 c -b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ -p_744 ∨ -b^{2, 373}_1 c -b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ -p_744 ∨ -b^{2, 373}_0 c in DIMACS: -5762 5763 -5764 -744 -5765 0 -5762 5763 -5764 -744 -5766 0 -5762 5763 -5764 -744 -5767 0 c 0+1 --> 1 c (-b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ -b^{2, 372}_0 ∧ p_744) -> (-b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ b^{2, 373}_0) c in CNF: c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ -p_744 ∨ -b^{2, 373}_2 c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ -p_744 ∨ -b^{2, 373}_1 c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ -p_744 ∨ b^{2, 373}_0 c in DIMACS: 5762 5763 5764 -744 -5765 0 5762 5763 5764 -744 -5766 0 5762 5763 5764 -744 5767 0 c 1+1 --> 2 c (-b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ b^{2, 372}_0 ∧ p_744) -> (-b^{2, 373}_2 ∧ b^{2, 373}_1 ∧ -b^{2, 373}_0) c in CNF: c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ -p_744 ∨ -b^{2, 373}_2 c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ -p_744 ∨ b^{2, 373}_1 c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ -p_744 ∨ -b^{2, 373}_0 c in DIMACS: 5762 5763 -5764 -744 -5765 0 5762 5763 -5764 -744 5766 0 5762 5763 -5764 -744 -5767 0 c 2+1 --> break c (-b^{2, 372}_2 ∧ b^{2, 372}_1 ∧ -b^{2, 372}_0 ∧ p_744) -> break c in CNF: c b^{2, 372}_2 ∨ -b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ -p_744 ∨ break c in DIMACS: 5762 -5763 5764 -744 1162 0 c 2-1 --> 1 c (-b^{2, 372}_2 ∧ b^{2, 372}_1 ∧ -b^{2, 372}_0 ∧ -p_744) -> (-b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ b^{2, 373}_0) c in CNF: c b^{2, 372}_2 ∨ -b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ p_744 ∨ -b^{2, 373}_2 c b^{2, 372}_2 ∨ -b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ p_744 ∨ -b^{2, 373}_1 c b^{2, 372}_2 ∨ -b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ p_744 ∨ b^{2, 373}_0 c in DIMACS: 5762 -5763 5764 744 -5765 0 5762 -5763 5764 744 -5766 0 5762 -5763 5764 744 5767 0 c 1-1 --> 0 c (-b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ b^{2, 372}_0 ∧ -p_744) -> (-b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ -b^{2, 373}_0) c in CNF: c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ p_744 ∨ -b^{2, 373}_2 c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ p_744 ∨ -b^{2, 373}_1 c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ p_744 ∨ -b^{2, 373}_0 c in DIMACS: 5762 5763 -5764 744 -5765 0 5762 5763 -5764 744 -5766 0 5762 5763 -5764 744 -5767 0 c 0-1 --> -1 c (-b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ -b^{2, 372}_0 ∧ -p_744) -> ( b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ b^{2, 373}_0) c in CNF: c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ p_744 ∨ b^{2, 373}_2 c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ p_744 ∨ -b^{2, 373}_1 c b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ p_744 ∨ b^{2, 373}_0 c in DIMACS: 5762 5763 5764 744 5765 0 5762 5763 5764 744 -5766 0 5762 5763 5764 744 5767 0 c -1-1 --> -2 c ( b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ b^{2, 372}_0 ∧ -p_744) -> ( b^{2, 373}_2 ∧ b^{2, 373}_1 ∧ -b^{2, 373}_0) c in CNF: c -b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ p_744 ∨ b^{2, 373}_2 c -b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ p_744 ∨ b^{2, 373}_1 c -b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ p_744 ∨ -b^{2, 373}_0 c in DIMACS: -5762 5763 -5764 744 5765 0 -5762 5763 -5764 744 5766 0 -5762 5763 -5764 744 -5767 0 c -2-1 --> break c ( b^{2, 372}_2 ∧ b^{2, 372}_1 ∧ -b^{2, 372}_0 ∧ -p_744) -> break c in CNF: c -b^{2, 372}_2 ∨ -b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ p_744 ∨ break c in DIMACS: -5762 -5763 5764 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 372}_2 ∧ -b^{2, 372}_1 ∧ -b^{2, 372}_0 ∧ true) c in CNF: c -b^{2, 372}_2 ∨ b^{2, 372}_1 ∨ b^{2, 372}_0 ∨ false c in DIMACS: -5762 5763 5764 0 c 3 does not represent an automaton state. c -(-b^{2, 372}_2 ∧ b^{2, 372}_1 ∧ b^{2, 372}_0 ∧ true) c in CNF: c b^{2, 372}_2 ∨ -b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ false c in DIMACS: 5762 -5763 -5764 0 c -3 does not represent an automaton state. c -( b^{2, 372}_2 ∧ b^{2, 372}_1 ∧ b^{2, 372}_0 ∧ true) c in CNF: c -b^{2, 372}_2 ∨ -b^{2, 372}_1 ∨ -b^{2, 372}_0 ∨ false c in DIMACS: -5762 -5763 -5764 0 c i = 373 c -2+1 --> -1 c ( b^{2, 373}_2 ∧ b^{2, 373}_1 ∧ -b^{2, 373}_0 ∧ p_746) -> ( b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ b^{2, 374}_0) c in CNF: c -b^{2, 373}_2 ∨ -b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ -p_746 ∨ b^{2, 374}_2 c -b^{2, 373}_2 ∨ -b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ -p_746 ∨ -b^{2, 374}_1 c -b^{2, 373}_2 ∨ -b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ -p_746 ∨ b^{2, 374}_0 c in DIMACS: -5765 -5766 5767 -746 5768 0 -5765 -5766 5767 -746 -5769 0 -5765 -5766 5767 -746 5770 0 c -1+1 --> 0 c ( b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ b^{2, 373}_0 ∧ p_746) -> (-b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ -b^{2, 374}_0) c in CNF: c -b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ -p_746 ∨ -b^{2, 374}_2 c -b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ -p_746 ∨ -b^{2, 374}_1 c -b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ -p_746 ∨ -b^{2, 374}_0 c in DIMACS: -5765 5766 -5767 -746 -5768 0 -5765 5766 -5767 -746 -5769 0 -5765 5766 -5767 -746 -5770 0 c 0+1 --> 1 c (-b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ -b^{2, 373}_0 ∧ p_746) -> (-b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ b^{2, 374}_0) c in CNF: c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ -p_746 ∨ -b^{2, 374}_2 c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ -p_746 ∨ -b^{2, 374}_1 c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ -p_746 ∨ b^{2, 374}_0 c in DIMACS: 5765 5766 5767 -746 -5768 0 5765 5766 5767 -746 -5769 0 5765 5766 5767 -746 5770 0 c 1+1 --> 2 c (-b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ b^{2, 373}_0 ∧ p_746) -> (-b^{2, 374}_2 ∧ b^{2, 374}_1 ∧ -b^{2, 374}_0) c in CNF: c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ -p_746 ∨ -b^{2, 374}_2 c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ -p_746 ∨ b^{2, 374}_1 c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ -p_746 ∨ -b^{2, 374}_0 c in DIMACS: 5765 5766 -5767 -746 -5768 0 5765 5766 -5767 -746 5769 0 5765 5766 -5767 -746 -5770 0 c 2+1 --> break c (-b^{2, 373}_2 ∧ b^{2, 373}_1 ∧ -b^{2, 373}_0 ∧ p_746) -> break c in CNF: c b^{2, 373}_2 ∨ -b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ -p_746 ∨ break c in DIMACS: 5765 -5766 5767 -746 1162 0 c 2-1 --> 1 c (-b^{2, 373}_2 ∧ b^{2, 373}_1 ∧ -b^{2, 373}_0 ∧ -p_746) -> (-b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ b^{2, 374}_0) c in CNF: c b^{2, 373}_2 ∨ -b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ p_746 ∨ -b^{2, 374}_2 c b^{2, 373}_2 ∨ -b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ p_746 ∨ -b^{2, 374}_1 c b^{2, 373}_2 ∨ -b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ p_746 ∨ b^{2, 374}_0 c in DIMACS: 5765 -5766 5767 746 -5768 0 5765 -5766 5767 746 -5769 0 5765 -5766 5767 746 5770 0 c 1-1 --> 0 c (-b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ b^{2, 373}_0 ∧ -p_746) -> (-b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ -b^{2, 374}_0) c in CNF: c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ p_746 ∨ -b^{2, 374}_2 c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ p_746 ∨ -b^{2, 374}_1 c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ p_746 ∨ -b^{2, 374}_0 c in DIMACS: 5765 5766 -5767 746 -5768 0 5765 5766 -5767 746 -5769 0 5765 5766 -5767 746 -5770 0 c 0-1 --> -1 c (-b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ -b^{2, 373}_0 ∧ -p_746) -> ( b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ b^{2, 374}_0) c in CNF: c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ p_746 ∨ b^{2, 374}_2 c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ p_746 ∨ -b^{2, 374}_1 c b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ p_746 ∨ b^{2, 374}_0 c in DIMACS: 5765 5766 5767 746 5768 0 5765 5766 5767 746 -5769 0 5765 5766 5767 746 5770 0 c -1-1 --> -2 c ( b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ b^{2, 373}_0 ∧ -p_746) -> ( b^{2, 374}_2 ∧ b^{2, 374}_1 ∧ -b^{2, 374}_0) c in CNF: c -b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ p_746 ∨ b^{2, 374}_2 c -b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ p_746 ∨ b^{2, 374}_1 c -b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ p_746 ∨ -b^{2, 374}_0 c in DIMACS: -5765 5766 -5767 746 5768 0 -5765 5766 -5767 746 5769 0 -5765 5766 -5767 746 -5770 0 c -2-1 --> break c ( b^{2, 373}_2 ∧ b^{2, 373}_1 ∧ -b^{2, 373}_0 ∧ -p_746) -> break c in CNF: c -b^{2, 373}_2 ∨ -b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ p_746 ∨ break c in DIMACS: -5765 -5766 5767 746 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 373}_2 ∧ -b^{2, 373}_1 ∧ -b^{2, 373}_0 ∧ true) c in CNF: c -b^{2, 373}_2 ∨ b^{2, 373}_1 ∨ b^{2, 373}_0 ∨ false c in DIMACS: -5765 5766 5767 0 c 3 does not represent an automaton state. c -(-b^{2, 373}_2 ∧ b^{2, 373}_1 ∧ b^{2, 373}_0 ∧ true) c in CNF: c b^{2, 373}_2 ∨ -b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ false c in DIMACS: 5765 -5766 -5767 0 c -3 does not represent an automaton state. c -( b^{2, 373}_2 ∧ b^{2, 373}_1 ∧ b^{2, 373}_0 ∧ true) c in CNF: c -b^{2, 373}_2 ∨ -b^{2, 373}_1 ∨ -b^{2, 373}_0 ∨ false c in DIMACS: -5765 -5766 -5767 0 c i = 374 c -2+1 --> -1 c ( b^{2, 374}_2 ∧ b^{2, 374}_1 ∧ -b^{2, 374}_0 ∧ p_748) -> ( b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ b^{2, 375}_0) c in CNF: c -b^{2, 374}_2 ∨ -b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ -p_748 ∨ b^{2, 375}_2 c -b^{2, 374}_2 ∨ -b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ -p_748 ∨ -b^{2, 375}_1 c -b^{2, 374}_2 ∨ -b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ -p_748 ∨ b^{2, 375}_0 c in DIMACS: -5768 -5769 5770 -748 5771 0 -5768 -5769 5770 -748 -5772 0 -5768 -5769 5770 -748 5773 0 c -1+1 --> 0 c ( b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ b^{2, 374}_0 ∧ p_748) -> (-b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ -b^{2, 375}_0) c in CNF: c -b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ -p_748 ∨ -b^{2, 375}_2 c -b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ -p_748 ∨ -b^{2, 375}_1 c -b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ -p_748 ∨ -b^{2, 375}_0 c in DIMACS: -5768 5769 -5770 -748 -5771 0 -5768 5769 -5770 -748 -5772 0 -5768 5769 -5770 -748 -5773 0 c 0+1 --> 1 c (-b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ -b^{2, 374}_0 ∧ p_748) -> (-b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ b^{2, 375}_0) c in CNF: c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ -p_748 ∨ -b^{2, 375}_2 c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ -p_748 ∨ -b^{2, 375}_1 c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ -p_748 ∨ b^{2, 375}_0 c in DIMACS: 5768 5769 5770 -748 -5771 0 5768 5769 5770 -748 -5772 0 5768 5769 5770 -748 5773 0 c 1+1 --> 2 c (-b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ b^{2, 374}_0 ∧ p_748) -> (-b^{2, 375}_2 ∧ b^{2, 375}_1 ∧ -b^{2, 375}_0) c in CNF: c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ -p_748 ∨ -b^{2, 375}_2 c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ -p_748 ∨ b^{2, 375}_1 c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ -p_748 ∨ -b^{2, 375}_0 c in DIMACS: 5768 5769 -5770 -748 -5771 0 5768 5769 -5770 -748 5772 0 5768 5769 -5770 -748 -5773 0 c 2+1 --> break c (-b^{2, 374}_2 ∧ b^{2, 374}_1 ∧ -b^{2, 374}_0 ∧ p_748) -> break c in CNF: c b^{2, 374}_2 ∨ -b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ -p_748 ∨ break c in DIMACS: 5768 -5769 5770 -748 1162 0 c 2-1 --> 1 c (-b^{2, 374}_2 ∧ b^{2, 374}_1 ∧ -b^{2, 374}_0 ∧ -p_748) -> (-b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ b^{2, 375}_0) c in CNF: c b^{2, 374}_2 ∨ -b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ p_748 ∨ -b^{2, 375}_2 c b^{2, 374}_2 ∨ -b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ p_748 ∨ -b^{2, 375}_1 c b^{2, 374}_2 ∨ -b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ p_748 ∨ b^{2, 375}_0 c in DIMACS: 5768 -5769 5770 748 -5771 0 5768 -5769 5770 748 -5772 0 5768 -5769 5770 748 5773 0 c 1-1 --> 0 c (-b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ b^{2, 374}_0 ∧ -p_748) -> (-b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ -b^{2, 375}_0) c in CNF: c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ p_748 ∨ -b^{2, 375}_2 c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ p_748 ∨ -b^{2, 375}_1 c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ p_748 ∨ -b^{2, 375}_0 c in DIMACS: 5768 5769 -5770 748 -5771 0 5768 5769 -5770 748 -5772 0 5768 5769 -5770 748 -5773 0 c 0-1 --> -1 c (-b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ -b^{2, 374}_0 ∧ -p_748) -> ( b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ b^{2, 375}_0) c in CNF: c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ p_748 ∨ b^{2, 375}_2 c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ p_748 ∨ -b^{2, 375}_1 c b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ p_748 ∨ b^{2, 375}_0 c in DIMACS: 5768 5769 5770 748 5771 0 5768 5769 5770 748 -5772 0 5768 5769 5770 748 5773 0 c -1-1 --> -2 c ( b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ b^{2, 374}_0 ∧ -p_748) -> ( b^{2, 375}_2 ∧ b^{2, 375}_1 ∧ -b^{2, 375}_0) c in CNF: c -b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ p_748 ∨ b^{2, 375}_2 c -b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ p_748 ∨ b^{2, 375}_1 c -b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ p_748 ∨ -b^{2, 375}_0 c in DIMACS: -5768 5769 -5770 748 5771 0 -5768 5769 -5770 748 5772 0 -5768 5769 -5770 748 -5773 0 c -2-1 --> break c ( b^{2, 374}_2 ∧ b^{2, 374}_1 ∧ -b^{2, 374}_0 ∧ -p_748) -> break c in CNF: c -b^{2, 374}_2 ∨ -b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ p_748 ∨ break c in DIMACS: -5768 -5769 5770 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 374}_2 ∧ -b^{2, 374}_1 ∧ -b^{2, 374}_0 ∧ true) c in CNF: c -b^{2, 374}_2 ∨ b^{2, 374}_1 ∨ b^{2, 374}_0 ∨ false c in DIMACS: -5768 5769 5770 0 c 3 does not represent an automaton state. c -(-b^{2, 374}_2 ∧ b^{2, 374}_1 ∧ b^{2, 374}_0 ∧ true) c in CNF: c b^{2, 374}_2 ∨ -b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ false c in DIMACS: 5768 -5769 -5770 0 c -3 does not represent an automaton state. c -( b^{2, 374}_2 ∧ b^{2, 374}_1 ∧ b^{2, 374}_0 ∧ true) c in CNF: c -b^{2, 374}_2 ∨ -b^{2, 374}_1 ∨ -b^{2, 374}_0 ∨ false c in DIMACS: -5768 -5769 -5770 0 c i = 375 c -2+1 --> -1 c ( b^{2, 375}_2 ∧ b^{2, 375}_1 ∧ -b^{2, 375}_0 ∧ p_750) -> ( b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ b^{2, 376}_0) c in CNF: c -b^{2, 375}_2 ∨ -b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ -p_750 ∨ b^{2, 376}_2 c -b^{2, 375}_2 ∨ -b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ -p_750 ∨ -b^{2, 376}_1 c -b^{2, 375}_2 ∨ -b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ -p_750 ∨ b^{2, 376}_0 c in DIMACS: -5771 -5772 5773 -750 5774 0 -5771 -5772 5773 -750 -5775 0 -5771 -5772 5773 -750 5776 0 c -1+1 --> 0 c ( b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ b^{2, 375}_0 ∧ p_750) -> (-b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ -b^{2, 376}_0) c in CNF: c -b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ -p_750 ∨ -b^{2, 376}_2 c -b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ -p_750 ∨ -b^{2, 376}_1 c -b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ -p_750 ∨ -b^{2, 376}_0 c in DIMACS: -5771 5772 -5773 -750 -5774 0 -5771 5772 -5773 -750 -5775 0 -5771 5772 -5773 -750 -5776 0 c 0+1 --> 1 c (-b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ -b^{2, 375}_0 ∧ p_750) -> (-b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ b^{2, 376}_0) c in CNF: c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ -p_750 ∨ -b^{2, 376}_2 c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ -p_750 ∨ -b^{2, 376}_1 c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ -p_750 ∨ b^{2, 376}_0 c in DIMACS: 5771 5772 5773 -750 -5774 0 5771 5772 5773 -750 -5775 0 5771 5772 5773 -750 5776 0 c 1+1 --> 2 c (-b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ b^{2, 375}_0 ∧ p_750) -> (-b^{2, 376}_2 ∧ b^{2, 376}_1 ∧ -b^{2, 376}_0) c in CNF: c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ -p_750 ∨ -b^{2, 376}_2 c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ -p_750 ∨ b^{2, 376}_1 c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ -p_750 ∨ -b^{2, 376}_0 c in DIMACS: 5771 5772 -5773 -750 -5774 0 5771 5772 -5773 -750 5775 0 5771 5772 -5773 -750 -5776 0 c 2+1 --> break c (-b^{2, 375}_2 ∧ b^{2, 375}_1 ∧ -b^{2, 375}_0 ∧ p_750) -> break c in CNF: c b^{2, 375}_2 ∨ -b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ -p_750 ∨ break c in DIMACS: 5771 -5772 5773 -750 1162 0 c 2-1 --> 1 c (-b^{2, 375}_2 ∧ b^{2, 375}_1 ∧ -b^{2, 375}_0 ∧ -p_750) -> (-b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ b^{2, 376}_0) c in CNF: c b^{2, 375}_2 ∨ -b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ p_750 ∨ -b^{2, 376}_2 c b^{2, 375}_2 ∨ -b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ p_750 ∨ -b^{2, 376}_1 c b^{2, 375}_2 ∨ -b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ p_750 ∨ b^{2, 376}_0 c in DIMACS: 5771 -5772 5773 750 -5774 0 5771 -5772 5773 750 -5775 0 5771 -5772 5773 750 5776 0 c 1-1 --> 0 c (-b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ b^{2, 375}_0 ∧ -p_750) -> (-b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ -b^{2, 376}_0) c in CNF: c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ p_750 ∨ -b^{2, 376}_2 c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ p_750 ∨ -b^{2, 376}_1 c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ p_750 ∨ -b^{2, 376}_0 c in DIMACS: 5771 5772 -5773 750 -5774 0 5771 5772 -5773 750 -5775 0 5771 5772 -5773 750 -5776 0 c 0-1 --> -1 c (-b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ -b^{2, 375}_0 ∧ -p_750) -> ( b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ b^{2, 376}_0) c in CNF: c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ p_750 ∨ b^{2, 376}_2 c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ p_750 ∨ -b^{2, 376}_1 c b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ p_750 ∨ b^{2, 376}_0 c in DIMACS: 5771 5772 5773 750 5774 0 5771 5772 5773 750 -5775 0 5771 5772 5773 750 5776 0 c -1-1 --> -2 c ( b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ b^{2, 375}_0 ∧ -p_750) -> ( b^{2, 376}_2 ∧ b^{2, 376}_1 ∧ -b^{2, 376}_0) c in CNF: c -b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ p_750 ∨ b^{2, 376}_2 c -b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ p_750 ∨ b^{2, 376}_1 c -b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ p_750 ∨ -b^{2, 376}_0 c in DIMACS: -5771 5772 -5773 750 5774 0 -5771 5772 -5773 750 5775 0 -5771 5772 -5773 750 -5776 0 c -2-1 --> break c ( b^{2, 375}_2 ∧ b^{2, 375}_1 ∧ -b^{2, 375}_0 ∧ -p_750) -> break c in CNF: c -b^{2, 375}_2 ∨ -b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ p_750 ∨ break c in DIMACS: -5771 -5772 5773 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 375}_2 ∧ -b^{2, 375}_1 ∧ -b^{2, 375}_0 ∧ true) c in CNF: c -b^{2, 375}_2 ∨ b^{2, 375}_1 ∨ b^{2, 375}_0 ∨ false c in DIMACS: -5771 5772 5773 0 c 3 does not represent an automaton state. c -(-b^{2, 375}_2 ∧ b^{2, 375}_1 ∧ b^{2, 375}_0 ∧ true) c in CNF: c b^{2, 375}_2 ∨ -b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ false c in DIMACS: 5771 -5772 -5773 0 c -3 does not represent an automaton state. c -( b^{2, 375}_2 ∧ b^{2, 375}_1 ∧ b^{2, 375}_0 ∧ true) c in CNF: c -b^{2, 375}_2 ∨ -b^{2, 375}_1 ∨ -b^{2, 375}_0 ∨ false c in DIMACS: -5771 -5772 -5773 0 c i = 376 c -2+1 --> -1 c ( b^{2, 376}_2 ∧ b^{2, 376}_1 ∧ -b^{2, 376}_0 ∧ p_752) -> ( b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ b^{2, 377}_0) c in CNF: c -b^{2, 376}_2 ∨ -b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ -p_752 ∨ b^{2, 377}_2 c -b^{2, 376}_2 ∨ -b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ -p_752 ∨ -b^{2, 377}_1 c -b^{2, 376}_2 ∨ -b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ -p_752 ∨ b^{2, 377}_0 c in DIMACS: -5774 -5775 5776 -752 5777 0 -5774 -5775 5776 -752 -5778 0 -5774 -5775 5776 -752 5779 0 c -1+1 --> 0 c ( b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ b^{2, 376}_0 ∧ p_752) -> (-b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ -b^{2, 377}_0) c in CNF: c -b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ -p_752 ∨ -b^{2, 377}_2 c -b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ -p_752 ∨ -b^{2, 377}_1 c -b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ -p_752 ∨ -b^{2, 377}_0 c in DIMACS: -5774 5775 -5776 -752 -5777 0 -5774 5775 -5776 -752 -5778 0 -5774 5775 -5776 -752 -5779 0 c 0+1 --> 1 c (-b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ -b^{2, 376}_0 ∧ p_752) -> (-b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ b^{2, 377}_0) c in CNF: c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ -p_752 ∨ -b^{2, 377}_2 c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ -p_752 ∨ -b^{2, 377}_1 c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ -p_752 ∨ b^{2, 377}_0 c in DIMACS: 5774 5775 5776 -752 -5777 0 5774 5775 5776 -752 -5778 0 5774 5775 5776 -752 5779 0 c 1+1 --> 2 c (-b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ b^{2, 376}_0 ∧ p_752) -> (-b^{2, 377}_2 ∧ b^{2, 377}_1 ∧ -b^{2, 377}_0) c in CNF: c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ -p_752 ∨ -b^{2, 377}_2 c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ -p_752 ∨ b^{2, 377}_1 c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ -p_752 ∨ -b^{2, 377}_0 c in DIMACS: 5774 5775 -5776 -752 -5777 0 5774 5775 -5776 -752 5778 0 5774 5775 -5776 -752 -5779 0 c 2+1 --> break c (-b^{2, 376}_2 ∧ b^{2, 376}_1 ∧ -b^{2, 376}_0 ∧ p_752) -> break c in CNF: c b^{2, 376}_2 ∨ -b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ -p_752 ∨ break c in DIMACS: 5774 -5775 5776 -752 1162 0 c 2-1 --> 1 c (-b^{2, 376}_2 ∧ b^{2, 376}_1 ∧ -b^{2, 376}_0 ∧ -p_752) -> (-b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ b^{2, 377}_0) c in CNF: c b^{2, 376}_2 ∨ -b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ p_752 ∨ -b^{2, 377}_2 c b^{2, 376}_2 ∨ -b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ p_752 ∨ -b^{2, 377}_1 c b^{2, 376}_2 ∨ -b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ p_752 ∨ b^{2, 377}_0 c in DIMACS: 5774 -5775 5776 752 -5777 0 5774 -5775 5776 752 -5778 0 5774 -5775 5776 752 5779 0 c 1-1 --> 0 c (-b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ b^{2, 376}_0 ∧ -p_752) -> (-b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ -b^{2, 377}_0) c in CNF: c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ p_752 ∨ -b^{2, 377}_2 c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ p_752 ∨ -b^{2, 377}_1 c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ p_752 ∨ -b^{2, 377}_0 c in DIMACS: 5774 5775 -5776 752 -5777 0 5774 5775 -5776 752 -5778 0 5774 5775 -5776 752 -5779 0 c 0-1 --> -1 c (-b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ -b^{2, 376}_0 ∧ -p_752) -> ( b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ b^{2, 377}_0) c in CNF: c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ p_752 ∨ b^{2, 377}_2 c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ p_752 ∨ -b^{2, 377}_1 c b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ p_752 ∨ b^{2, 377}_0 c in DIMACS: 5774 5775 5776 752 5777 0 5774 5775 5776 752 -5778 0 5774 5775 5776 752 5779 0 c -1-1 --> -2 c ( b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ b^{2, 376}_0 ∧ -p_752) -> ( b^{2, 377}_2 ∧ b^{2, 377}_1 ∧ -b^{2, 377}_0) c in CNF: c -b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ p_752 ∨ b^{2, 377}_2 c -b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ p_752 ∨ b^{2, 377}_1 c -b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ p_752 ∨ -b^{2, 377}_0 c in DIMACS: -5774 5775 -5776 752 5777 0 -5774 5775 -5776 752 5778 0 -5774 5775 -5776 752 -5779 0 c -2-1 --> break c ( b^{2, 376}_2 ∧ b^{2, 376}_1 ∧ -b^{2, 376}_0 ∧ -p_752) -> break c in CNF: c -b^{2, 376}_2 ∨ -b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ p_752 ∨ break c in DIMACS: -5774 -5775 5776 752 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 376}_2 ∧ -b^{2, 376}_1 ∧ -b^{2, 376}_0 ∧ true) c in CNF: c -b^{2, 376}_2 ∨ b^{2, 376}_1 ∨ b^{2, 376}_0 ∨ false c in DIMACS: -5774 5775 5776 0 c 3 does not represent an automaton state. c -(-b^{2, 376}_2 ∧ b^{2, 376}_1 ∧ b^{2, 376}_0 ∧ true) c in CNF: c b^{2, 376}_2 ∨ -b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ false c in DIMACS: 5774 -5775 -5776 0 c -3 does not represent an automaton state. c -( b^{2, 376}_2 ∧ b^{2, 376}_1 ∧ b^{2, 376}_0 ∧ true) c in CNF: c -b^{2, 376}_2 ∨ -b^{2, 376}_1 ∨ -b^{2, 376}_0 ∨ false c in DIMACS: -5774 -5775 -5776 0 c i = 377 c -2+1 --> -1 c ( b^{2, 377}_2 ∧ b^{2, 377}_1 ∧ -b^{2, 377}_0 ∧ p_754) -> ( b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ b^{2, 378}_0) c in CNF: c -b^{2, 377}_2 ∨ -b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ -p_754 ∨ b^{2, 378}_2 c -b^{2, 377}_2 ∨ -b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ -p_754 ∨ -b^{2, 378}_1 c -b^{2, 377}_2 ∨ -b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ -p_754 ∨ b^{2, 378}_0 c in DIMACS: -5777 -5778 5779 -754 5780 0 -5777 -5778 5779 -754 -5781 0 -5777 -5778 5779 -754 5782 0 c -1+1 --> 0 c ( b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ b^{2, 377}_0 ∧ p_754) -> (-b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ -b^{2, 378}_0) c in CNF: c -b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ -p_754 ∨ -b^{2, 378}_2 c -b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ -p_754 ∨ -b^{2, 378}_1 c -b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ -p_754 ∨ -b^{2, 378}_0 c in DIMACS: -5777 5778 -5779 -754 -5780 0 -5777 5778 -5779 -754 -5781 0 -5777 5778 -5779 -754 -5782 0 c 0+1 --> 1 c (-b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ -b^{2, 377}_0 ∧ p_754) -> (-b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ b^{2, 378}_0) c in CNF: c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ -p_754 ∨ -b^{2, 378}_2 c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ -p_754 ∨ -b^{2, 378}_1 c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ -p_754 ∨ b^{2, 378}_0 c in DIMACS: 5777 5778 5779 -754 -5780 0 5777 5778 5779 -754 -5781 0 5777 5778 5779 -754 5782 0 c 1+1 --> 2 c (-b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ b^{2, 377}_0 ∧ p_754) -> (-b^{2, 378}_2 ∧ b^{2, 378}_1 ∧ -b^{2, 378}_0) c in CNF: c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ -p_754 ∨ -b^{2, 378}_2 c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ -p_754 ∨ b^{2, 378}_1 c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ -p_754 ∨ -b^{2, 378}_0 c in DIMACS: 5777 5778 -5779 -754 -5780 0 5777 5778 -5779 -754 5781 0 5777 5778 -5779 -754 -5782 0 c 2+1 --> break c (-b^{2, 377}_2 ∧ b^{2, 377}_1 ∧ -b^{2, 377}_0 ∧ p_754) -> break c in CNF: c b^{2, 377}_2 ∨ -b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ -p_754 ∨ break c in DIMACS: 5777 -5778 5779 -754 1162 0 c 2-1 --> 1 c (-b^{2, 377}_2 ∧ b^{2, 377}_1 ∧ -b^{2, 377}_0 ∧ -p_754) -> (-b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ b^{2, 378}_0) c in CNF: c b^{2, 377}_2 ∨ -b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ p_754 ∨ -b^{2, 378}_2 c b^{2, 377}_2 ∨ -b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ p_754 ∨ -b^{2, 378}_1 c b^{2, 377}_2 ∨ -b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ p_754 ∨ b^{2, 378}_0 c in DIMACS: 5777 -5778 5779 754 -5780 0 5777 -5778 5779 754 -5781 0 5777 -5778 5779 754 5782 0 c 1-1 --> 0 c (-b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ b^{2, 377}_0 ∧ -p_754) -> (-b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ -b^{2, 378}_0) c in CNF: c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ p_754 ∨ -b^{2, 378}_2 c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ p_754 ∨ -b^{2, 378}_1 c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ p_754 ∨ -b^{2, 378}_0 c in DIMACS: 5777 5778 -5779 754 -5780 0 5777 5778 -5779 754 -5781 0 5777 5778 -5779 754 -5782 0 c 0-1 --> -1 c (-b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ -b^{2, 377}_0 ∧ -p_754) -> ( b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ b^{2, 378}_0) c in CNF: c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ p_754 ∨ b^{2, 378}_2 c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ p_754 ∨ -b^{2, 378}_1 c b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ p_754 ∨ b^{2, 378}_0 c in DIMACS: 5777 5778 5779 754 5780 0 5777 5778 5779 754 -5781 0 5777 5778 5779 754 5782 0 c -1-1 --> -2 c ( b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ b^{2, 377}_0 ∧ -p_754) -> ( b^{2, 378}_2 ∧ b^{2, 378}_1 ∧ -b^{2, 378}_0) c in CNF: c -b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ p_754 ∨ b^{2, 378}_2 c -b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ p_754 ∨ b^{2, 378}_1 c -b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ p_754 ∨ -b^{2, 378}_0 c in DIMACS: -5777 5778 -5779 754 5780 0 -5777 5778 -5779 754 5781 0 -5777 5778 -5779 754 -5782 0 c -2-1 --> break c ( b^{2, 377}_2 ∧ b^{2, 377}_1 ∧ -b^{2, 377}_0 ∧ -p_754) -> break c in CNF: c -b^{2, 377}_2 ∨ -b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ p_754 ∨ break c in DIMACS: -5777 -5778 5779 754 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 377}_2 ∧ -b^{2, 377}_1 ∧ -b^{2, 377}_0 ∧ true) c in CNF: c -b^{2, 377}_2 ∨ b^{2, 377}_1 ∨ b^{2, 377}_0 ∨ false c in DIMACS: -5777 5778 5779 0 c 3 does not represent an automaton state. c -(-b^{2, 377}_2 ∧ b^{2, 377}_1 ∧ b^{2, 377}_0 ∧ true) c in CNF: c b^{2, 377}_2 ∨ -b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ false c in DIMACS: 5777 -5778 -5779 0 c -3 does not represent an automaton state. c -( b^{2, 377}_2 ∧ b^{2, 377}_1 ∧ b^{2, 377}_0 ∧ true) c in CNF: c -b^{2, 377}_2 ∨ -b^{2, 377}_1 ∨ -b^{2, 377}_0 ∨ false c in DIMACS: -5777 -5778 -5779 0 c i = 378 c -2+1 --> -1 c ( b^{2, 378}_2 ∧ b^{2, 378}_1 ∧ -b^{2, 378}_0 ∧ p_756) -> ( b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ b^{2, 379}_0) c in CNF: c -b^{2, 378}_2 ∨ -b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ -p_756 ∨ b^{2, 379}_2 c -b^{2, 378}_2 ∨ -b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ -p_756 ∨ -b^{2, 379}_1 c -b^{2, 378}_2 ∨ -b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ -p_756 ∨ b^{2, 379}_0 c in DIMACS: -5780 -5781 5782 -756 5783 0 -5780 -5781 5782 -756 -5784 0 -5780 -5781 5782 -756 5785 0 c -1+1 --> 0 c ( b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ b^{2, 378}_0 ∧ p_756) -> (-b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ -b^{2, 379}_0) c in CNF: c -b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ -p_756 ∨ -b^{2, 379}_2 c -b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ -p_756 ∨ -b^{2, 379}_1 c -b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ -p_756 ∨ -b^{2, 379}_0 c in DIMACS: -5780 5781 -5782 -756 -5783 0 -5780 5781 -5782 -756 -5784 0 -5780 5781 -5782 -756 -5785 0 c 0+1 --> 1 c (-b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ -b^{2, 378}_0 ∧ p_756) -> (-b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ b^{2, 379}_0) c in CNF: c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ -p_756 ∨ -b^{2, 379}_2 c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ -p_756 ∨ -b^{2, 379}_1 c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ -p_756 ∨ b^{2, 379}_0 c in DIMACS: 5780 5781 5782 -756 -5783 0 5780 5781 5782 -756 -5784 0 5780 5781 5782 -756 5785 0 c 1+1 --> 2 c (-b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ b^{2, 378}_0 ∧ p_756) -> (-b^{2, 379}_2 ∧ b^{2, 379}_1 ∧ -b^{2, 379}_0) c in CNF: c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ -p_756 ∨ -b^{2, 379}_2 c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ -p_756 ∨ b^{2, 379}_1 c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ -p_756 ∨ -b^{2, 379}_0 c in DIMACS: 5780 5781 -5782 -756 -5783 0 5780 5781 -5782 -756 5784 0 5780 5781 -5782 -756 -5785 0 c 2+1 --> break c (-b^{2, 378}_2 ∧ b^{2, 378}_1 ∧ -b^{2, 378}_0 ∧ p_756) -> break c in CNF: c b^{2, 378}_2 ∨ -b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ -p_756 ∨ break c in DIMACS: 5780 -5781 5782 -756 1162 0 c 2-1 --> 1 c (-b^{2, 378}_2 ∧ b^{2, 378}_1 ∧ -b^{2, 378}_0 ∧ -p_756) -> (-b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ b^{2, 379}_0) c in CNF: c b^{2, 378}_2 ∨ -b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ p_756 ∨ -b^{2, 379}_2 c b^{2, 378}_2 ∨ -b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ p_756 ∨ -b^{2, 379}_1 c b^{2, 378}_2 ∨ -b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ p_756 ∨ b^{2, 379}_0 c in DIMACS: 5780 -5781 5782 756 -5783 0 5780 -5781 5782 756 -5784 0 5780 -5781 5782 756 5785 0 c 1-1 --> 0 c (-b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ b^{2, 378}_0 ∧ -p_756) -> (-b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ -b^{2, 379}_0) c in CNF: c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ p_756 ∨ -b^{2, 379}_2 c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ p_756 ∨ -b^{2, 379}_1 c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ p_756 ∨ -b^{2, 379}_0 c in DIMACS: 5780 5781 -5782 756 -5783 0 5780 5781 -5782 756 -5784 0 5780 5781 -5782 756 -5785 0 c 0-1 --> -1 c (-b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ -b^{2, 378}_0 ∧ -p_756) -> ( b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ b^{2, 379}_0) c in CNF: c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ p_756 ∨ b^{2, 379}_2 c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ p_756 ∨ -b^{2, 379}_1 c b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ p_756 ∨ b^{2, 379}_0 c in DIMACS: 5780 5781 5782 756 5783 0 5780 5781 5782 756 -5784 0 5780 5781 5782 756 5785 0 c -1-1 --> -2 c ( b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ b^{2, 378}_0 ∧ -p_756) -> ( b^{2, 379}_2 ∧ b^{2, 379}_1 ∧ -b^{2, 379}_0) c in CNF: c -b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ p_756 ∨ b^{2, 379}_2 c -b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ p_756 ∨ b^{2, 379}_1 c -b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ p_756 ∨ -b^{2, 379}_0 c in DIMACS: -5780 5781 -5782 756 5783 0 -5780 5781 -5782 756 5784 0 -5780 5781 -5782 756 -5785 0 c -2-1 --> break c ( b^{2, 378}_2 ∧ b^{2, 378}_1 ∧ -b^{2, 378}_0 ∧ -p_756) -> break c in CNF: c -b^{2, 378}_2 ∨ -b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ p_756 ∨ break c in DIMACS: -5780 -5781 5782 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 378}_2 ∧ -b^{2, 378}_1 ∧ -b^{2, 378}_0 ∧ true) c in CNF: c -b^{2, 378}_2 ∨ b^{2, 378}_1 ∨ b^{2, 378}_0 ∨ false c in DIMACS: -5780 5781 5782 0 c 3 does not represent an automaton state. c -(-b^{2, 378}_2 ∧ b^{2, 378}_1 ∧ b^{2, 378}_0 ∧ true) c in CNF: c b^{2, 378}_2 ∨ -b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ false c in DIMACS: 5780 -5781 -5782 0 c -3 does not represent an automaton state. c -( b^{2, 378}_2 ∧ b^{2, 378}_1 ∧ b^{2, 378}_0 ∧ true) c in CNF: c -b^{2, 378}_2 ∨ -b^{2, 378}_1 ∨ -b^{2, 378}_0 ∨ false c in DIMACS: -5780 -5781 -5782 0 c i = 379 c -2+1 --> -1 c ( b^{2, 379}_2 ∧ b^{2, 379}_1 ∧ -b^{2, 379}_0 ∧ p_758) -> ( b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ b^{2, 380}_0) c in CNF: c -b^{2, 379}_2 ∨ -b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ -p_758 ∨ b^{2, 380}_2 c -b^{2, 379}_2 ∨ -b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ -p_758 ∨ -b^{2, 380}_1 c -b^{2, 379}_2 ∨ -b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ -p_758 ∨ b^{2, 380}_0 c in DIMACS: -5783 -5784 5785 -758 5786 0 -5783 -5784 5785 -758 -5787 0 -5783 -5784 5785 -758 5788 0 c -1+1 --> 0 c ( b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ b^{2, 379}_0 ∧ p_758) -> (-b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ -b^{2, 380}_0) c in CNF: c -b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ -p_758 ∨ -b^{2, 380}_2 c -b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ -p_758 ∨ -b^{2, 380}_1 c -b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ -p_758 ∨ -b^{2, 380}_0 c in DIMACS: -5783 5784 -5785 -758 -5786 0 -5783 5784 -5785 -758 -5787 0 -5783 5784 -5785 -758 -5788 0 c 0+1 --> 1 c (-b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ -b^{2, 379}_0 ∧ p_758) -> (-b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ b^{2, 380}_0) c in CNF: c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ -p_758 ∨ -b^{2, 380}_2 c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ -p_758 ∨ -b^{2, 380}_1 c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ -p_758 ∨ b^{2, 380}_0 c in DIMACS: 5783 5784 5785 -758 -5786 0 5783 5784 5785 -758 -5787 0 5783 5784 5785 -758 5788 0 c 1+1 --> 2 c (-b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ b^{2, 379}_0 ∧ p_758) -> (-b^{2, 380}_2 ∧ b^{2, 380}_1 ∧ -b^{2, 380}_0) c in CNF: c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ -p_758 ∨ -b^{2, 380}_2 c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ -p_758 ∨ b^{2, 380}_1 c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ -p_758 ∨ -b^{2, 380}_0 c in DIMACS: 5783 5784 -5785 -758 -5786 0 5783 5784 -5785 -758 5787 0 5783 5784 -5785 -758 -5788 0 c 2+1 --> break c (-b^{2, 379}_2 ∧ b^{2, 379}_1 ∧ -b^{2, 379}_0 ∧ p_758) -> break c in CNF: c b^{2, 379}_2 ∨ -b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ -p_758 ∨ break c in DIMACS: 5783 -5784 5785 -758 1162 0 c 2-1 --> 1 c (-b^{2, 379}_2 ∧ b^{2, 379}_1 ∧ -b^{2, 379}_0 ∧ -p_758) -> (-b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ b^{2, 380}_0) c in CNF: c b^{2, 379}_2 ∨ -b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ p_758 ∨ -b^{2, 380}_2 c b^{2, 379}_2 ∨ -b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ p_758 ∨ -b^{2, 380}_1 c b^{2, 379}_2 ∨ -b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ p_758 ∨ b^{2, 380}_0 c in DIMACS: 5783 -5784 5785 758 -5786 0 5783 -5784 5785 758 -5787 0 5783 -5784 5785 758 5788 0 c 1-1 --> 0 c (-b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ b^{2, 379}_0 ∧ -p_758) -> (-b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ -b^{2, 380}_0) c in CNF: c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ p_758 ∨ -b^{2, 380}_2 c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ p_758 ∨ -b^{2, 380}_1 c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ p_758 ∨ -b^{2, 380}_0 c in DIMACS: 5783 5784 -5785 758 -5786 0 5783 5784 -5785 758 -5787 0 5783 5784 -5785 758 -5788 0 c 0-1 --> -1 c (-b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ -b^{2, 379}_0 ∧ -p_758) -> ( b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ b^{2, 380}_0) c in CNF: c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ p_758 ∨ b^{2, 380}_2 c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ p_758 ∨ -b^{2, 380}_1 c b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ p_758 ∨ b^{2, 380}_0 c in DIMACS: 5783 5784 5785 758 5786 0 5783 5784 5785 758 -5787 0 5783 5784 5785 758 5788 0 c -1-1 --> -2 c ( b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ b^{2, 379}_0 ∧ -p_758) -> ( b^{2, 380}_2 ∧ b^{2, 380}_1 ∧ -b^{2, 380}_0) c in CNF: c -b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ p_758 ∨ b^{2, 380}_2 c -b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ p_758 ∨ b^{2, 380}_1 c -b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ p_758 ∨ -b^{2, 380}_0 c in DIMACS: -5783 5784 -5785 758 5786 0 -5783 5784 -5785 758 5787 0 -5783 5784 -5785 758 -5788 0 c -2-1 --> break c ( b^{2, 379}_2 ∧ b^{2, 379}_1 ∧ -b^{2, 379}_0 ∧ -p_758) -> break c in CNF: c -b^{2, 379}_2 ∨ -b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ p_758 ∨ break c in DIMACS: -5783 -5784 5785 758 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 379}_2 ∧ -b^{2, 379}_1 ∧ -b^{2, 379}_0 ∧ true) c in CNF: c -b^{2, 379}_2 ∨ b^{2, 379}_1 ∨ b^{2, 379}_0 ∨ false c in DIMACS: -5783 5784 5785 0 c 3 does not represent an automaton state. c -(-b^{2, 379}_2 ∧ b^{2, 379}_1 ∧ b^{2, 379}_0 ∧ true) c in CNF: c b^{2, 379}_2 ∨ -b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ false c in DIMACS: 5783 -5784 -5785 0 c -3 does not represent an automaton state. c -( b^{2, 379}_2 ∧ b^{2, 379}_1 ∧ b^{2, 379}_0 ∧ true) c in CNF: c -b^{2, 379}_2 ∨ -b^{2, 379}_1 ∨ -b^{2, 379}_0 ∨ false c in DIMACS: -5783 -5784 -5785 0 c i = 380 c -2+1 --> -1 c ( b^{2, 380}_2 ∧ b^{2, 380}_1 ∧ -b^{2, 380}_0 ∧ p_760) -> ( b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ b^{2, 381}_0) c in CNF: c -b^{2, 380}_2 ∨ -b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ -p_760 ∨ b^{2, 381}_2 c -b^{2, 380}_2 ∨ -b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ -p_760 ∨ -b^{2, 381}_1 c -b^{2, 380}_2 ∨ -b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ -p_760 ∨ b^{2, 381}_0 c in DIMACS: -5786 -5787 5788 -760 5789 0 -5786 -5787 5788 -760 -5790 0 -5786 -5787 5788 -760 5791 0 c -1+1 --> 0 c ( b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ b^{2, 380}_0 ∧ p_760) -> (-b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ -b^{2, 381}_0) c in CNF: c -b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ -p_760 ∨ -b^{2, 381}_2 c -b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ -p_760 ∨ -b^{2, 381}_1 c -b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ -p_760 ∨ -b^{2, 381}_0 c in DIMACS: -5786 5787 -5788 -760 -5789 0 -5786 5787 -5788 -760 -5790 0 -5786 5787 -5788 -760 -5791 0 c 0+1 --> 1 c (-b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ -b^{2, 380}_0 ∧ p_760) -> (-b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ b^{2, 381}_0) c in CNF: c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ -p_760 ∨ -b^{2, 381}_2 c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ -p_760 ∨ -b^{2, 381}_1 c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ -p_760 ∨ b^{2, 381}_0 c in DIMACS: 5786 5787 5788 -760 -5789 0 5786 5787 5788 -760 -5790 0 5786 5787 5788 -760 5791 0 c 1+1 --> 2 c (-b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ b^{2, 380}_0 ∧ p_760) -> (-b^{2, 381}_2 ∧ b^{2, 381}_1 ∧ -b^{2, 381}_0) c in CNF: c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ -p_760 ∨ -b^{2, 381}_2 c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ -p_760 ∨ b^{2, 381}_1 c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ -p_760 ∨ -b^{2, 381}_0 c in DIMACS: 5786 5787 -5788 -760 -5789 0 5786 5787 -5788 -760 5790 0 5786 5787 -5788 -760 -5791 0 c 2+1 --> break c (-b^{2, 380}_2 ∧ b^{2, 380}_1 ∧ -b^{2, 380}_0 ∧ p_760) -> break c in CNF: c b^{2, 380}_2 ∨ -b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ -p_760 ∨ break c in DIMACS: 5786 -5787 5788 -760 1162 0 c 2-1 --> 1 c (-b^{2, 380}_2 ∧ b^{2, 380}_1 ∧ -b^{2, 380}_0 ∧ -p_760) -> (-b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ b^{2, 381}_0) c in CNF: c b^{2, 380}_2 ∨ -b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ p_760 ∨ -b^{2, 381}_2 c b^{2, 380}_2 ∨ -b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ p_760 ∨ -b^{2, 381}_1 c b^{2, 380}_2 ∨ -b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ p_760 ∨ b^{2, 381}_0 c in DIMACS: 5786 -5787 5788 760 -5789 0 5786 -5787 5788 760 -5790 0 5786 -5787 5788 760 5791 0 c 1-1 --> 0 c (-b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ b^{2, 380}_0 ∧ -p_760) -> (-b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ -b^{2, 381}_0) c in CNF: c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ p_760 ∨ -b^{2, 381}_2 c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ p_760 ∨ -b^{2, 381}_1 c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ p_760 ∨ -b^{2, 381}_0 c in DIMACS: 5786 5787 -5788 760 -5789 0 5786 5787 -5788 760 -5790 0 5786 5787 -5788 760 -5791 0 c 0-1 --> -1 c (-b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ -b^{2, 380}_0 ∧ -p_760) -> ( b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ b^{2, 381}_0) c in CNF: c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ p_760 ∨ b^{2, 381}_2 c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ p_760 ∨ -b^{2, 381}_1 c b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ p_760 ∨ b^{2, 381}_0 c in DIMACS: 5786 5787 5788 760 5789 0 5786 5787 5788 760 -5790 0 5786 5787 5788 760 5791 0 c -1-1 --> -2 c ( b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ b^{2, 380}_0 ∧ -p_760) -> ( b^{2, 381}_2 ∧ b^{2, 381}_1 ∧ -b^{2, 381}_0) c in CNF: c -b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ p_760 ∨ b^{2, 381}_2 c -b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ p_760 ∨ b^{2, 381}_1 c -b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ p_760 ∨ -b^{2, 381}_0 c in DIMACS: -5786 5787 -5788 760 5789 0 -5786 5787 -5788 760 5790 0 -5786 5787 -5788 760 -5791 0 c -2-1 --> break c ( b^{2, 380}_2 ∧ b^{2, 380}_1 ∧ -b^{2, 380}_0 ∧ -p_760) -> break c in CNF: c -b^{2, 380}_2 ∨ -b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ p_760 ∨ break c in DIMACS: -5786 -5787 5788 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 380}_2 ∧ -b^{2, 380}_1 ∧ -b^{2, 380}_0 ∧ true) c in CNF: c -b^{2, 380}_2 ∨ b^{2, 380}_1 ∨ b^{2, 380}_0 ∨ false c in DIMACS: -5786 5787 5788 0 c 3 does not represent an automaton state. c -(-b^{2, 380}_2 ∧ b^{2, 380}_1 ∧ b^{2, 380}_0 ∧ true) c in CNF: c b^{2, 380}_2 ∨ -b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ false c in DIMACS: 5786 -5787 -5788 0 c -3 does not represent an automaton state. c -( b^{2, 380}_2 ∧ b^{2, 380}_1 ∧ b^{2, 380}_0 ∧ true) c in CNF: c -b^{2, 380}_2 ∨ -b^{2, 380}_1 ∨ -b^{2, 380}_0 ∨ false c in DIMACS: -5786 -5787 -5788 0 c i = 381 c -2+1 --> -1 c ( b^{2, 381}_2 ∧ b^{2, 381}_1 ∧ -b^{2, 381}_0 ∧ p_762) -> ( b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ b^{2, 382}_0) c in CNF: c -b^{2, 381}_2 ∨ -b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ -p_762 ∨ b^{2, 382}_2 c -b^{2, 381}_2 ∨ -b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ -p_762 ∨ -b^{2, 382}_1 c -b^{2, 381}_2 ∨ -b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ -p_762 ∨ b^{2, 382}_0 c in DIMACS: -5789 -5790 5791 -762 5792 0 -5789 -5790 5791 -762 -5793 0 -5789 -5790 5791 -762 5794 0 c -1+1 --> 0 c ( b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ b^{2, 381}_0 ∧ p_762) -> (-b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ -b^{2, 382}_0) c in CNF: c -b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ -p_762 ∨ -b^{2, 382}_2 c -b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ -p_762 ∨ -b^{2, 382}_1 c -b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ -p_762 ∨ -b^{2, 382}_0 c in DIMACS: -5789 5790 -5791 -762 -5792 0 -5789 5790 -5791 -762 -5793 0 -5789 5790 -5791 -762 -5794 0 c 0+1 --> 1 c (-b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ -b^{2, 381}_0 ∧ p_762) -> (-b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ b^{2, 382}_0) c in CNF: c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ -p_762 ∨ -b^{2, 382}_2 c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ -p_762 ∨ -b^{2, 382}_1 c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ -p_762 ∨ b^{2, 382}_0 c in DIMACS: 5789 5790 5791 -762 -5792 0 5789 5790 5791 -762 -5793 0 5789 5790 5791 -762 5794 0 c 1+1 --> 2 c (-b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ b^{2, 381}_0 ∧ p_762) -> (-b^{2, 382}_2 ∧ b^{2, 382}_1 ∧ -b^{2, 382}_0) c in CNF: c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ -p_762 ∨ -b^{2, 382}_2 c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ -p_762 ∨ b^{2, 382}_1 c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ -p_762 ∨ -b^{2, 382}_0 c in DIMACS: 5789 5790 -5791 -762 -5792 0 5789 5790 -5791 -762 5793 0 5789 5790 -5791 -762 -5794 0 c 2+1 --> break c (-b^{2, 381}_2 ∧ b^{2, 381}_1 ∧ -b^{2, 381}_0 ∧ p_762) -> break c in CNF: c b^{2, 381}_2 ∨ -b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ -p_762 ∨ break c in DIMACS: 5789 -5790 5791 -762 1162 0 c 2-1 --> 1 c (-b^{2, 381}_2 ∧ b^{2, 381}_1 ∧ -b^{2, 381}_0 ∧ -p_762) -> (-b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ b^{2, 382}_0) c in CNF: c b^{2, 381}_2 ∨ -b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ p_762 ∨ -b^{2, 382}_2 c b^{2, 381}_2 ∨ -b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ p_762 ∨ -b^{2, 382}_1 c b^{2, 381}_2 ∨ -b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ p_762 ∨ b^{2, 382}_0 c in DIMACS: 5789 -5790 5791 762 -5792 0 5789 -5790 5791 762 -5793 0 5789 -5790 5791 762 5794 0 c 1-1 --> 0 c (-b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ b^{2, 381}_0 ∧ -p_762) -> (-b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ -b^{2, 382}_0) c in CNF: c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ p_762 ∨ -b^{2, 382}_2 c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ p_762 ∨ -b^{2, 382}_1 c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ p_762 ∨ -b^{2, 382}_0 c in DIMACS: 5789 5790 -5791 762 -5792 0 5789 5790 -5791 762 -5793 0 5789 5790 -5791 762 -5794 0 c 0-1 --> -1 c (-b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ -b^{2, 381}_0 ∧ -p_762) -> ( b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ b^{2, 382}_0) c in CNF: c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ p_762 ∨ b^{2, 382}_2 c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ p_762 ∨ -b^{2, 382}_1 c b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ p_762 ∨ b^{2, 382}_0 c in DIMACS: 5789 5790 5791 762 5792 0 5789 5790 5791 762 -5793 0 5789 5790 5791 762 5794 0 c -1-1 --> -2 c ( b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ b^{2, 381}_0 ∧ -p_762) -> ( b^{2, 382}_2 ∧ b^{2, 382}_1 ∧ -b^{2, 382}_0) c in CNF: c -b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ p_762 ∨ b^{2, 382}_2 c -b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ p_762 ∨ b^{2, 382}_1 c -b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ p_762 ∨ -b^{2, 382}_0 c in DIMACS: -5789 5790 -5791 762 5792 0 -5789 5790 -5791 762 5793 0 -5789 5790 -5791 762 -5794 0 c -2-1 --> break c ( b^{2, 381}_2 ∧ b^{2, 381}_1 ∧ -b^{2, 381}_0 ∧ -p_762) -> break c in CNF: c -b^{2, 381}_2 ∨ -b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ p_762 ∨ break c in DIMACS: -5789 -5790 5791 762 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 381}_2 ∧ -b^{2, 381}_1 ∧ -b^{2, 381}_0 ∧ true) c in CNF: c -b^{2, 381}_2 ∨ b^{2, 381}_1 ∨ b^{2, 381}_0 ∨ false c in DIMACS: -5789 5790 5791 0 c 3 does not represent an automaton state. c -(-b^{2, 381}_2 ∧ b^{2, 381}_1 ∧ b^{2, 381}_0 ∧ true) c in CNF: c b^{2, 381}_2 ∨ -b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ false c in DIMACS: 5789 -5790 -5791 0 c -3 does not represent an automaton state. c -( b^{2, 381}_2 ∧ b^{2, 381}_1 ∧ b^{2, 381}_0 ∧ true) c in CNF: c -b^{2, 381}_2 ∨ -b^{2, 381}_1 ∨ -b^{2, 381}_0 ∨ false c in DIMACS: -5789 -5790 -5791 0 c i = 382 c -2+1 --> -1 c ( b^{2, 382}_2 ∧ b^{2, 382}_1 ∧ -b^{2, 382}_0 ∧ p_764) -> ( b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ b^{2, 383}_0) c in CNF: c -b^{2, 382}_2 ∨ -b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ -p_764 ∨ b^{2, 383}_2 c -b^{2, 382}_2 ∨ -b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ -p_764 ∨ -b^{2, 383}_1 c -b^{2, 382}_2 ∨ -b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ -p_764 ∨ b^{2, 383}_0 c in DIMACS: -5792 -5793 5794 -764 5795 0 -5792 -5793 5794 -764 -5796 0 -5792 -5793 5794 -764 5797 0 c -1+1 --> 0 c ( b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ b^{2, 382}_0 ∧ p_764) -> (-b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ -b^{2, 383}_0) c in CNF: c -b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ -p_764 ∨ -b^{2, 383}_2 c -b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ -p_764 ∨ -b^{2, 383}_1 c -b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ -p_764 ∨ -b^{2, 383}_0 c in DIMACS: -5792 5793 -5794 -764 -5795 0 -5792 5793 -5794 -764 -5796 0 -5792 5793 -5794 -764 -5797 0 c 0+1 --> 1 c (-b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ -b^{2, 382}_0 ∧ p_764) -> (-b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ b^{2, 383}_0) c in CNF: c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ -p_764 ∨ -b^{2, 383}_2 c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ -p_764 ∨ -b^{2, 383}_1 c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ -p_764 ∨ b^{2, 383}_0 c in DIMACS: 5792 5793 5794 -764 -5795 0 5792 5793 5794 -764 -5796 0 5792 5793 5794 -764 5797 0 c 1+1 --> 2 c (-b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ b^{2, 382}_0 ∧ p_764) -> (-b^{2, 383}_2 ∧ b^{2, 383}_1 ∧ -b^{2, 383}_0) c in CNF: c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ -p_764 ∨ -b^{2, 383}_2 c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ -p_764 ∨ b^{2, 383}_1 c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ -p_764 ∨ -b^{2, 383}_0 c in DIMACS: 5792 5793 -5794 -764 -5795 0 5792 5793 -5794 -764 5796 0 5792 5793 -5794 -764 -5797 0 c 2+1 --> break c (-b^{2, 382}_2 ∧ b^{2, 382}_1 ∧ -b^{2, 382}_0 ∧ p_764) -> break c in CNF: c b^{2, 382}_2 ∨ -b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ -p_764 ∨ break c in DIMACS: 5792 -5793 5794 -764 1162 0 c 2-1 --> 1 c (-b^{2, 382}_2 ∧ b^{2, 382}_1 ∧ -b^{2, 382}_0 ∧ -p_764) -> (-b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ b^{2, 383}_0) c in CNF: c b^{2, 382}_2 ∨ -b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ p_764 ∨ -b^{2, 383}_2 c b^{2, 382}_2 ∨ -b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ p_764 ∨ -b^{2, 383}_1 c b^{2, 382}_2 ∨ -b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ p_764 ∨ b^{2, 383}_0 c in DIMACS: 5792 -5793 5794 764 -5795 0 5792 -5793 5794 764 -5796 0 5792 -5793 5794 764 5797 0 c 1-1 --> 0 c (-b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ b^{2, 382}_0 ∧ -p_764) -> (-b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ -b^{2, 383}_0) c in CNF: c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ p_764 ∨ -b^{2, 383}_2 c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ p_764 ∨ -b^{2, 383}_1 c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ p_764 ∨ -b^{2, 383}_0 c in DIMACS: 5792 5793 -5794 764 -5795 0 5792 5793 -5794 764 -5796 0 5792 5793 -5794 764 -5797 0 c 0-1 --> -1 c (-b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ -b^{2, 382}_0 ∧ -p_764) -> ( b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ b^{2, 383}_0) c in CNF: c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ p_764 ∨ b^{2, 383}_2 c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ p_764 ∨ -b^{2, 383}_1 c b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ p_764 ∨ b^{2, 383}_0 c in DIMACS: 5792 5793 5794 764 5795 0 5792 5793 5794 764 -5796 0 5792 5793 5794 764 5797 0 c -1-1 --> -2 c ( b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ b^{2, 382}_0 ∧ -p_764) -> ( b^{2, 383}_2 ∧ b^{2, 383}_1 ∧ -b^{2, 383}_0) c in CNF: c -b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ p_764 ∨ b^{2, 383}_2 c -b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ p_764 ∨ b^{2, 383}_1 c -b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ p_764 ∨ -b^{2, 383}_0 c in DIMACS: -5792 5793 -5794 764 5795 0 -5792 5793 -5794 764 5796 0 -5792 5793 -5794 764 -5797 0 c -2-1 --> break c ( b^{2, 382}_2 ∧ b^{2, 382}_1 ∧ -b^{2, 382}_0 ∧ -p_764) -> break c in CNF: c -b^{2, 382}_2 ∨ -b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ p_764 ∨ break c in DIMACS: -5792 -5793 5794 764 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 382}_2 ∧ -b^{2, 382}_1 ∧ -b^{2, 382}_0 ∧ true) c in CNF: c -b^{2, 382}_2 ∨ b^{2, 382}_1 ∨ b^{2, 382}_0 ∨ false c in DIMACS: -5792 5793 5794 0 c 3 does not represent an automaton state. c -(-b^{2, 382}_2 ∧ b^{2, 382}_1 ∧ b^{2, 382}_0 ∧ true) c in CNF: c b^{2, 382}_2 ∨ -b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ false c in DIMACS: 5792 -5793 -5794 0 c -3 does not represent an automaton state. c -( b^{2, 382}_2 ∧ b^{2, 382}_1 ∧ b^{2, 382}_0 ∧ true) c in CNF: c -b^{2, 382}_2 ∨ -b^{2, 382}_1 ∨ -b^{2, 382}_0 ∨ false c in DIMACS: -5792 -5793 -5794 0 c i = 383 c -2+1 --> -1 c ( b^{2, 383}_2 ∧ b^{2, 383}_1 ∧ -b^{2, 383}_0 ∧ p_766) -> ( b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ b^{2, 384}_0) c in CNF: c -b^{2, 383}_2 ∨ -b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ -p_766 ∨ b^{2, 384}_2 c -b^{2, 383}_2 ∨ -b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ -p_766 ∨ -b^{2, 384}_1 c -b^{2, 383}_2 ∨ -b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ -p_766 ∨ b^{2, 384}_0 c in DIMACS: -5795 -5796 5797 -766 5798 0 -5795 -5796 5797 -766 -5799 0 -5795 -5796 5797 -766 5800 0 c -1+1 --> 0 c ( b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ b^{2, 383}_0 ∧ p_766) -> (-b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ -b^{2, 384}_0) c in CNF: c -b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ -p_766 ∨ -b^{2, 384}_2 c -b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ -p_766 ∨ -b^{2, 384}_1 c -b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ -p_766 ∨ -b^{2, 384}_0 c in DIMACS: -5795 5796 -5797 -766 -5798 0 -5795 5796 -5797 -766 -5799 0 -5795 5796 -5797 -766 -5800 0 c 0+1 --> 1 c (-b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ -b^{2, 383}_0 ∧ p_766) -> (-b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ b^{2, 384}_0) c in CNF: c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ -p_766 ∨ -b^{2, 384}_2 c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ -p_766 ∨ -b^{2, 384}_1 c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ -p_766 ∨ b^{2, 384}_0 c in DIMACS: 5795 5796 5797 -766 -5798 0 5795 5796 5797 -766 -5799 0 5795 5796 5797 -766 5800 0 c 1+1 --> 2 c (-b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ b^{2, 383}_0 ∧ p_766) -> (-b^{2, 384}_2 ∧ b^{2, 384}_1 ∧ -b^{2, 384}_0) c in CNF: c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ -p_766 ∨ -b^{2, 384}_2 c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ -p_766 ∨ b^{2, 384}_1 c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ -p_766 ∨ -b^{2, 384}_0 c in DIMACS: 5795 5796 -5797 -766 -5798 0 5795 5796 -5797 -766 5799 0 5795 5796 -5797 -766 -5800 0 c 2+1 --> break c (-b^{2, 383}_2 ∧ b^{2, 383}_1 ∧ -b^{2, 383}_0 ∧ p_766) -> break c in CNF: c b^{2, 383}_2 ∨ -b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ -p_766 ∨ break c in DIMACS: 5795 -5796 5797 -766 1162 0 c 2-1 --> 1 c (-b^{2, 383}_2 ∧ b^{2, 383}_1 ∧ -b^{2, 383}_0 ∧ -p_766) -> (-b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ b^{2, 384}_0) c in CNF: c b^{2, 383}_2 ∨ -b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ p_766 ∨ -b^{2, 384}_2 c b^{2, 383}_2 ∨ -b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ p_766 ∨ -b^{2, 384}_1 c b^{2, 383}_2 ∨ -b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ p_766 ∨ b^{2, 384}_0 c in DIMACS: 5795 -5796 5797 766 -5798 0 5795 -5796 5797 766 -5799 0 5795 -5796 5797 766 5800 0 c 1-1 --> 0 c (-b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ b^{2, 383}_0 ∧ -p_766) -> (-b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ -b^{2, 384}_0) c in CNF: c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ p_766 ∨ -b^{2, 384}_2 c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ p_766 ∨ -b^{2, 384}_1 c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ p_766 ∨ -b^{2, 384}_0 c in DIMACS: 5795 5796 -5797 766 -5798 0 5795 5796 -5797 766 -5799 0 5795 5796 -5797 766 -5800 0 c 0-1 --> -1 c (-b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ -b^{2, 383}_0 ∧ -p_766) -> ( b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ b^{2, 384}_0) c in CNF: c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ p_766 ∨ b^{2, 384}_2 c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ p_766 ∨ -b^{2, 384}_1 c b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ p_766 ∨ b^{2, 384}_0 c in DIMACS: 5795 5796 5797 766 5798 0 5795 5796 5797 766 -5799 0 5795 5796 5797 766 5800 0 c -1-1 --> -2 c ( b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ b^{2, 383}_0 ∧ -p_766) -> ( b^{2, 384}_2 ∧ b^{2, 384}_1 ∧ -b^{2, 384}_0) c in CNF: c -b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ p_766 ∨ b^{2, 384}_2 c -b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ p_766 ∨ b^{2, 384}_1 c -b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ p_766 ∨ -b^{2, 384}_0 c in DIMACS: -5795 5796 -5797 766 5798 0 -5795 5796 -5797 766 5799 0 -5795 5796 -5797 766 -5800 0 c -2-1 --> break c ( b^{2, 383}_2 ∧ b^{2, 383}_1 ∧ -b^{2, 383}_0 ∧ -p_766) -> break c in CNF: c -b^{2, 383}_2 ∨ -b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ p_766 ∨ break c in DIMACS: -5795 -5796 5797 766 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 383}_2 ∧ -b^{2, 383}_1 ∧ -b^{2, 383}_0 ∧ true) c in CNF: c -b^{2, 383}_2 ∨ b^{2, 383}_1 ∨ b^{2, 383}_0 ∨ false c in DIMACS: -5795 5796 5797 0 c 3 does not represent an automaton state. c -(-b^{2, 383}_2 ∧ b^{2, 383}_1 ∧ b^{2, 383}_0 ∧ true) c in CNF: c b^{2, 383}_2 ∨ -b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ false c in DIMACS: 5795 -5796 -5797 0 c -3 does not represent an automaton state. c -( b^{2, 383}_2 ∧ b^{2, 383}_1 ∧ b^{2, 383}_0 ∧ true) c in CNF: c -b^{2, 383}_2 ∨ -b^{2, 383}_1 ∨ -b^{2, 383}_0 ∨ false c in DIMACS: -5795 -5796 -5797 0 c i = 384 c -2+1 --> -1 c ( b^{2, 384}_2 ∧ b^{2, 384}_1 ∧ -b^{2, 384}_0 ∧ p_768) -> ( b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ b^{2, 385}_0) c in CNF: c -b^{2, 384}_2 ∨ -b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ -p_768 ∨ b^{2, 385}_2 c -b^{2, 384}_2 ∨ -b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ -p_768 ∨ -b^{2, 385}_1 c -b^{2, 384}_2 ∨ -b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ -p_768 ∨ b^{2, 385}_0 c in DIMACS: -5798 -5799 5800 -768 5801 0 -5798 -5799 5800 -768 -5802 0 -5798 -5799 5800 -768 5803 0 c -1+1 --> 0 c ( b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ b^{2, 384}_0 ∧ p_768) -> (-b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ -b^{2, 385}_0) c in CNF: c -b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ -p_768 ∨ -b^{2, 385}_2 c -b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ -p_768 ∨ -b^{2, 385}_1 c -b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ -p_768 ∨ -b^{2, 385}_0 c in DIMACS: -5798 5799 -5800 -768 -5801 0 -5798 5799 -5800 -768 -5802 0 -5798 5799 -5800 -768 -5803 0 c 0+1 --> 1 c (-b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ -b^{2, 384}_0 ∧ p_768) -> (-b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ b^{2, 385}_0) c in CNF: c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ -p_768 ∨ -b^{2, 385}_2 c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ -p_768 ∨ -b^{2, 385}_1 c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ -p_768 ∨ b^{2, 385}_0 c in DIMACS: 5798 5799 5800 -768 -5801 0 5798 5799 5800 -768 -5802 0 5798 5799 5800 -768 5803 0 c 1+1 --> 2 c (-b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ b^{2, 384}_0 ∧ p_768) -> (-b^{2, 385}_2 ∧ b^{2, 385}_1 ∧ -b^{2, 385}_0) c in CNF: c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ -p_768 ∨ -b^{2, 385}_2 c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ -p_768 ∨ b^{2, 385}_1 c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ -p_768 ∨ -b^{2, 385}_0 c in DIMACS: 5798 5799 -5800 -768 -5801 0 5798 5799 -5800 -768 5802 0 5798 5799 -5800 -768 -5803 0 c 2+1 --> break c (-b^{2, 384}_2 ∧ b^{2, 384}_1 ∧ -b^{2, 384}_0 ∧ p_768) -> break c in CNF: c b^{2, 384}_2 ∨ -b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ -p_768 ∨ break c in DIMACS: 5798 -5799 5800 -768 1162 0 c 2-1 --> 1 c (-b^{2, 384}_2 ∧ b^{2, 384}_1 ∧ -b^{2, 384}_0 ∧ -p_768) -> (-b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ b^{2, 385}_0) c in CNF: c b^{2, 384}_2 ∨ -b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ p_768 ∨ -b^{2, 385}_2 c b^{2, 384}_2 ∨ -b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ p_768 ∨ -b^{2, 385}_1 c b^{2, 384}_2 ∨ -b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ p_768 ∨ b^{2, 385}_0 c in DIMACS: 5798 -5799 5800 768 -5801 0 5798 -5799 5800 768 -5802 0 5798 -5799 5800 768 5803 0 c 1-1 --> 0 c (-b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ b^{2, 384}_0 ∧ -p_768) -> (-b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ -b^{2, 385}_0) c in CNF: c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ p_768 ∨ -b^{2, 385}_2 c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ p_768 ∨ -b^{2, 385}_1 c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ p_768 ∨ -b^{2, 385}_0 c in DIMACS: 5798 5799 -5800 768 -5801 0 5798 5799 -5800 768 -5802 0 5798 5799 -5800 768 -5803 0 c 0-1 --> -1 c (-b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ -b^{2, 384}_0 ∧ -p_768) -> ( b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ b^{2, 385}_0) c in CNF: c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ p_768 ∨ b^{2, 385}_2 c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ p_768 ∨ -b^{2, 385}_1 c b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ p_768 ∨ b^{2, 385}_0 c in DIMACS: 5798 5799 5800 768 5801 0 5798 5799 5800 768 -5802 0 5798 5799 5800 768 5803 0 c -1-1 --> -2 c ( b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ b^{2, 384}_0 ∧ -p_768) -> ( b^{2, 385}_2 ∧ b^{2, 385}_1 ∧ -b^{2, 385}_0) c in CNF: c -b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ p_768 ∨ b^{2, 385}_2 c -b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ p_768 ∨ b^{2, 385}_1 c -b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ p_768 ∨ -b^{2, 385}_0 c in DIMACS: -5798 5799 -5800 768 5801 0 -5798 5799 -5800 768 5802 0 -5798 5799 -5800 768 -5803 0 c -2-1 --> break c ( b^{2, 384}_2 ∧ b^{2, 384}_1 ∧ -b^{2, 384}_0 ∧ -p_768) -> break c in CNF: c -b^{2, 384}_2 ∨ -b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ p_768 ∨ break c in DIMACS: -5798 -5799 5800 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 384}_2 ∧ -b^{2, 384}_1 ∧ -b^{2, 384}_0 ∧ true) c in CNF: c -b^{2, 384}_2 ∨ b^{2, 384}_1 ∨ b^{2, 384}_0 ∨ false c in DIMACS: -5798 5799 5800 0 c 3 does not represent an automaton state. c -(-b^{2, 384}_2 ∧ b^{2, 384}_1 ∧ b^{2, 384}_0 ∧ true) c in CNF: c b^{2, 384}_2 ∨ -b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ false c in DIMACS: 5798 -5799 -5800 0 c -3 does not represent an automaton state. c -( b^{2, 384}_2 ∧ b^{2, 384}_1 ∧ b^{2, 384}_0 ∧ true) c in CNF: c -b^{2, 384}_2 ∨ -b^{2, 384}_1 ∨ -b^{2, 384}_0 ∨ false c in DIMACS: -5798 -5799 -5800 0 c i = 385 c -2+1 --> -1 c ( b^{2, 385}_2 ∧ b^{2, 385}_1 ∧ -b^{2, 385}_0 ∧ p_770) -> ( b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ b^{2, 386}_0) c in CNF: c -b^{2, 385}_2 ∨ -b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ -p_770 ∨ b^{2, 386}_2 c -b^{2, 385}_2 ∨ -b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ -p_770 ∨ -b^{2, 386}_1 c -b^{2, 385}_2 ∨ -b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ -p_770 ∨ b^{2, 386}_0 c in DIMACS: -5801 -5802 5803 -770 5804 0 -5801 -5802 5803 -770 -5805 0 -5801 -5802 5803 -770 5806 0 c -1+1 --> 0 c ( b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ b^{2, 385}_0 ∧ p_770) -> (-b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ -b^{2, 386}_0) c in CNF: c -b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ -p_770 ∨ -b^{2, 386}_2 c -b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ -p_770 ∨ -b^{2, 386}_1 c -b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ -p_770 ∨ -b^{2, 386}_0 c in DIMACS: -5801 5802 -5803 -770 -5804 0 -5801 5802 -5803 -770 -5805 0 -5801 5802 -5803 -770 -5806 0 c 0+1 --> 1 c (-b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ -b^{2, 385}_0 ∧ p_770) -> (-b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ b^{2, 386}_0) c in CNF: c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ -p_770 ∨ -b^{2, 386}_2 c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ -p_770 ∨ -b^{2, 386}_1 c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ -p_770 ∨ b^{2, 386}_0 c in DIMACS: 5801 5802 5803 -770 -5804 0 5801 5802 5803 -770 -5805 0 5801 5802 5803 -770 5806 0 c 1+1 --> 2 c (-b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ b^{2, 385}_0 ∧ p_770) -> (-b^{2, 386}_2 ∧ b^{2, 386}_1 ∧ -b^{2, 386}_0) c in CNF: c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ -p_770 ∨ -b^{2, 386}_2 c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ -p_770 ∨ b^{2, 386}_1 c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ -p_770 ∨ -b^{2, 386}_0 c in DIMACS: 5801 5802 -5803 -770 -5804 0 5801 5802 -5803 -770 5805 0 5801 5802 -5803 -770 -5806 0 c 2+1 --> break c (-b^{2, 385}_2 ∧ b^{2, 385}_1 ∧ -b^{2, 385}_0 ∧ p_770) -> break c in CNF: c b^{2, 385}_2 ∨ -b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ -p_770 ∨ break c in DIMACS: 5801 -5802 5803 -770 1162 0 c 2-1 --> 1 c (-b^{2, 385}_2 ∧ b^{2, 385}_1 ∧ -b^{2, 385}_0 ∧ -p_770) -> (-b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ b^{2, 386}_0) c in CNF: c b^{2, 385}_2 ∨ -b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ p_770 ∨ -b^{2, 386}_2 c b^{2, 385}_2 ∨ -b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ p_770 ∨ -b^{2, 386}_1 c b^{2, 385}_2 ∨ -b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ p_770 ∨ b^{2, 386}_0 c in DIMACS: 5801 -5802 5803 770 -5804 0 5801 -5802 5803 770 -5805 0 5801 -5802 5803 770 5806 0 c 1-1 --> 0 c (-b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ b^{2, 385}_0 ∧ -p_770) -> (-b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ -b^{2, 386}_0) c in CNF: c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ p_770 ∨ -b^{2, 386}_2 c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ p_770 ∨ -b^{2, 386}_1 c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ p_770 ∨ -b^{2, 386}_0 c in DIMACS: 5801 5802 -5803 770 -5804 0 5801 5802 -5803 770 -5805 0 5801 5802 -5803 770 -5806 0 c 0-1 --> -1 c (-b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ -b^{2, 385}_0 ∧ -p_770) -> ( b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ b^{2, 386}_0) c in CNF: c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ p_770 ∨ b^{2, 386}_2 c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ p_770 ∨ -b^{2, 386}_1 c b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ p_770 ∨ b^{2, 386}_0 c in DIMACS: 5801 5802 5803 770 5804 0 5801 5802 5803 770 -5805 0 5801 5802 5803 770 5806 0 c -1-1 --> -2 c ( b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ b^{2, 385}_0 ∧ -p_770) -> ( b^{2, 386}_2 ∧ b^{2, 386}_1 ∧ -b^{2, 386}_0) c in CNF: c -b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ p_770 ∨ b^{2, 386}_2 c -b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ p_770 ∨ b^{2, 386}_1 c -b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ p_770 ∨ -b^{2, 386}_0 c in DIMACS: -5801 5802 -5803 770 5804 0 -5801 5802 -5803 770 5805 0 -5801 5802 -5803 770 -5806 0 c -2-1 --> break c ( b^{2, 385}_2 ∧ b^{2, 385}_1 ∧ -b^{2, 385}_0 ∧ -p_770) -> break c in CNF: c -b^{2, 385}_2 ∨ -b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ p_770 ∨ break c in DIMACS: -5801 -5802 5803 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 385}_2 ∧ -b^{2, 385}_1 ∧ -b^{2, 385}_0 ∧ true) c in CNF: c -b^{2, 385}_2 ∨ b^{2, 385}_1 ∨ b^{2, 385}_0 ∨ false c in DIMACS: -5801 5802 5803 0 c 3 does not represent an automaton state. c -(-b^{2, 385}_2 ∧ b^{2, 385}_1 ∧ b^{2, 385}_0 ∧ true) c in CNF: c b^{2, 385}_2 ∨ -b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ false c in DIMACS: 5801 -5802 -5803 0 c -3 does not represent an automaton state. c -( b^{2, 385}_2 ∧ b^{2, 385}_1 ∧ b^{2, 385}_0 ∧ true) c in CNF: c -b^{2, 385}_2 ∨ -b^{2, 385}_1 ∨ -b^{2, 385}_0 ∨ false c in DIMACS: -5801 -5802 -5803 0 c i = 386 c -2+1 --> -1 c ( b^{2, 386}_2 ∧ b^{2, 386}_1 ∧ -b^{2, 386}_0 ∧ p_772) -> ( b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ b^{2, 387}_0) c in CNF: c -b^{2, 386}_2 ∨ -b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ -p_772 ∨ b^{2, 387}_2 c -b^{2, 386}_2 ∨ -b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ -p_772 ∨ -b^{2, 387}_1 c -b^{2, 386}_2 ∨ -b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ -p_772 ∨ b^{2, 387}_0 c in DIMACS: -5804 -5805 5806 -772 5807 0 -5804 -5805 5806 -772 -5808 0 -5804 -5805 5806 -772 5809 0 c -1+1 --> 0 c ( b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ b^{2, 386}_0 ∧ p_772) -> (-b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ -b^{2, 387}_0) c in CNF: c -b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ -p_772 ∨ -b^{2, 387}_2 c -b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ -p_772 ∨ -b^{2, 387}_1 c -b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ -p_772 ∨ -b^{2, 387}_0 c in DIMACS: -5804 5805 -5806 -772 -5807 0 -5804 5805 -5806 -772 -5808 0 -5804 5805 -5806 -772 -5809 0 c 0+1 --> 1 c (-b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ -b^{2, 386}_0 ∧ p_772) -> (-b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ b^{2, 387}_0) c in CNF: c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ -p_772 ∨ -b^{2, 387}_2 c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ -p_772 ∨ -b^{2, 387}_1 c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ -p_772 ∨ b^{2, 387}_0 c in DIMACS: 5804 5805 5806 -772 -5807 0 5804 5805 5806 -772 -5808 0 5804 5805 5806 -772 5809 0 c 1+1 --> 2 c (-b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ b^{2, 386}_0 ∧ p_772) -> (-b^{2, 387}_2 ∧ b^{2, 387}_1 ∧ -b^{2, 387}_0) c in CNF: c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ -p_772 ∨ -b^{2, 387}_2 c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ -p_772 ∨ b^{2, 387}_1 c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ -p_772 ∨ -b^{2, 387}_0 c in DIMACS: 5804 5805 -5806 -772 -5807 0 5804 5805 -5806 -772 5808 0 5804 5805 -5806 -772 -5809 0 c 2+1 --> break c (-b^{2, 386}_2 ∧ b^{2, 386}_1 ∧ -b^{2, 386}_0 ∧ p_772) -> break c in CNF: c b^{2, 386}_2 ∨ -b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ -p_772 ∨ break c in DIMACS: 5804 -5805 5806 -772 1162 0 c 2-1 --> 1 c (-b^{2, 386}_2 ∧ b^{2, 386}_1 ∧ -b^{2, 386}_0 ∧ -p_772) -> (-b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ b^{2, 387}_0) c in CNF: c b^{2, 386}_2 ∨ -b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ p_772 ∨ -b^{2, 387}_2 c b^{2, 386}_2 ∨ -b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ p_772 ∨ -b^{2, 387}_1 c b^{2, 386}_2 ∨ -b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ p_772 ∨ b^{2, 387}_0 c in DIMACS: 5804 -5805 5806 772 -5807 0 5804 -5805 5806 772 -5808 0 5804 -5805 5806 772 5809 0 c 1-1 --> 0 c (-b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ b^{2, 386}_0 ∧ -p_772) -> (-b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ -b^{2, 387}_0) c in CNF: c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ p_772 ∨ -b^{2, 387}_2 c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ p_772 ∨ -b^{2, 387}_1 c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ p_772 ∨ -b^{2, 387}_0 c in DIMACS: 5804 5805 -5806 772 -5807 0 5804 5805 -5806 772 -5808 0 5804 5805 -5806 772 -5809 0 c 0-1 --> -1 c (-b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ -b^{2, 386}_0 ∧ -p_772) -> ( b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ b^{2, 387}_0) c in CNF: c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ p_772 ∨ b^{2, 387}_2 c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ p_772 ∨ -b^{2, 387}_1 c b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ p_772 ∨ b^{2, 387}_0 c in DIMACS: 5804 5805 5806 772 5807 0 5804 5805 5806 772 -5808 0 5804 5805 5806 772 5809 0 c -1-1 --> -2 c ( b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ b^{2, 386}_0 ∧ -p_772) -> ( b^{2, 387}_2 ∧ b^{2, 387}_1 ∧ -b^{2, 387}_0) c in CNF: c -b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ p_772 ∨ b^{2, 387}_2 c -b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ p_772 ∨ b^{2, 387}_1 c -b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ p_772 ∨ -b^{2, 387}_0 c in DIMACS: -5804 5805 -5806 772 5807 0 -5804 5805 -5806 772 5808 0 -5804 5805 -5806 772 -5809 0 c -2-1 --> break c ( b^{2, 386}_2 ∧ b^{2, 386}_1 ∧ -b^{2, 386}_0 ∧ -p_772) -> break c in CNF: c -b^{2, 386}_2 ∨ -b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ p_772 ∨ break c in DIMACS: -5804 -5805 5806 772 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 386}_2 ∧ -b^{2, 386}_1 ∧ -b^{2, 386}_0 ∧ true) c in CNF: c -b^{2, 386}_2 ∨ b^{2, 386}_1 ∨ b^{2, 386}_0 ∨ false c in DIMACS: -5804 5805 5806 0 c 3 does not represent an automaton state. c -(-b^{2, 386}_2 ∧ b^{2, 386}_1 ∧ b^{2, 386}_0 ∧ true) c in CNF: c b^{2, 386}_2 ∨ -b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ false c in DIMACS: 5804 -5805 -5806 0 c -3 does not represent an automaton state. c -( b^{2, 386}_2 ∧ b^{2, 386}_1 ∧ b^{2, 386}_0 ∧ true) c in CNF: c -b^{2, 386}_2 ∨ -b^{2, 386}_1 ∨ -b^{2, 386}_0 ∨ false c in DIMACS: -5804 -5805 -5806 0 c i = 387 c -2+1 --> -1 c ( b^{2, 387}_2 ∧ b^{2, 387}_1 ∧ -b^{2, 387}_0 ∧ p_774) -> ( b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ b^{2, 388}_0) c in CNF: c -b^{2, 387}_2 ∨ -b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ -p_774 ∨ b^{2, 388}_2 c -b^{2, 387}_2 ∨ -b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ -p_774 ∨ -b^{2, 388}_1 c -b^{2, 387}_2 ∨ -b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ -p_774 ∨ b^{2, 388}_0 c in DIMACS: -5807 -5808 5809 -774 5810 0 -5807 -5808 5809 -774 -5811 0 -5807 -5808 5809 -774 5812 0 c -1+1 --> 0 c ( b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ b^{2, 387}_0 ∧ p_774) -> (-b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ -b^{2, 388}_0) c in CNF: c -b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ -p_774 ∨ -b^{2, 388}_2 c -b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ -p_774 ∨ -b^{2, 388}_1 c -b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ -p_774 ∨ -b^{2, 388}_0 c in DIMACS: -5807 5808 -5809 -774 -5810 0 -5807 5808 -5809 -774 -5811 0 -5807 5808 -5809 -774 -5812 0 c 0+1 --> 1 c (-b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ -b^{2, 387}_0 ∧ p_774) -> (-b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ b^{2, 388}_0) c in CNF: c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ -p_774 ∨ -b^{2, 388}_2 c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ -p_774 ∨ -b^{2, 388}_1 c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ -p_774 ∨ b^{2, 388}_0 c in DIMACS: 5807 5808 5809 -774 -5810 0 5807 5808 5809 -774 -5811 0 5807 5808 5809 -774 5812 0 c 1+1 --> 2 c (-b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ b^{2, 387}_0 ∧ p_774) -> (-b^{2, 388}_2 ∧ b^{2, 388}_1 ∧ -b^{2, 388}_0) c in CNF: c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ -p_774 ∨ -b^{2, 388}_2 c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ -p_774 ∨ b^{2, 388}_1 c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ -p_774 ∨ -b^{2, 388}_0 c in DIMACS: 5807 5808 -5809 -774 -5810 0 5807 5808 -5809 -774 5811 0 5807 5808 -5809 -774 -5812 0 c 2+1 --> break c (-b^{2, 387}_2 ∧ b^{2, 387}_1 ∧ -b^{2, 387}_0 ∧ p_774) -> break c in CNF: c b^{2, 387}_2 ∨ -b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ -p_774 ∨ break c in DIMACS: 5807 -5808 5809 -774 1162 0 c 2-1 --> 1 c (-b^{2, 387}_2 ∧ b^{2, 387}_1 ∧ -b^{2, 387}_0 ∧ -p_774) -> (-b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ b^{2, 388}_0) c in CNF: c b^{2, 387}_2 ∨ -b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ p_774 ∨ -b^{2, 388}_2 c b^{2, 387}_2 ∨ -b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ p_774 ∨ -b^{2, 388}_1 c b^{2, 387}_2 ∨ -b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ p_774 ∨ b^{2, 388}_0 c in DIMACS: 5807 -5808 5809 774 -5810 0 5807 -5808 5809 774 -5811 0 5807 -5808 5809 774 5812 0 c 1-1 --> 0 c (-b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ b^{2, 387}_0 ∧ -p_774) -> (-b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ -b^{2, 388}_0) c in CNF: c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ p_774 ∨ -b^{2, 388}_2 c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ p_774 ∨ -b^{2, 388}_1 c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ p_774 ∨ -b^{2, 388}_0 c in DIMACS: 5807 5808 -5809 774 -5810 0 5807 5808 -5809 774 -5811 0 5807 5808 -5809 774 -5812 0 c 0-1 --> -1 c (-b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ -b^{2, 387}_0 ∧ -p_774) -> ( b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ b^{2, 388}_0) c in CNF: c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ p_774 ∨ b^{2, 388}_2 c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ p_774 ∨ -b^{2, 388}_1 c b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ p_774 ∨ b^{2, 388}_0 c in DIMACS: 5807 5808 5809 774 5810 0 5807 5808 5809 774 -5811 0 5807 5808 5809 774 5812 0 c -1-1 --> -2 c ( b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ b^{2, 387}_0 ∧ -p_774) -> ( b^{2, 388}_2 ∧ b^{2, 388}_1 ∧ -b^{2, 388}_0) c in CNF: c -b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ p_774 ∨ b^{2, 388}_2 c -b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ p_774 ∨ b^{2, 388}_1 c -b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ p_774 ∨ -b^{2, 388}_0 c in DIMACS: -5807 5808 -5809 774 5810 0 -5807 5808 -5809 774 5811 0 -5807 5808 -5809 774 -5812 0 c -2-1 --> break c ( b^{2, 387}_2 ∧ b^{2, 387}_1 ∧ -b^{2, 387}_0 ∧ -p_774) -> break c in CNF: c -b^{2, 387}_2 ∨ -b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ p_774 ∨ break c in DIMACS: -5807 -5808 5809 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 387}_2 ∧ -b^{2, 387}_1 ∧ -b^{2, 387}_0 ∧ true) c in CNF: c -b^{2, 387}_2 ∨ b^{2, 387}_1 ∨ b^{2, 387}_0 ∨ false c in DIMACS: -5807 5808 5809 0 c 3 does not represent an automaton state. c -(-b^{2, 387}_2 ∧ b^{2, 387}_1 ∧ b^{2, 387}_0 ∧ true) c in CNF: c b^{2, 387}_2 ∨ -b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ false c in DIMACS: 5807 -5808 -5809 0 c -3 does not represent an automaton state. c -( b^{2, 387}_2 ∧ b^{2, 387}_1 ∧ b^{2, 387}_0 ∧ true) c in CNF: c -b^{2, 387}_2 ∨ -b^{2, 387}_1 ∨ -b^{2, 387}_0 ∨ false c in DIMACS: -5807 -5808 -5809 0 c i = 388 c -2+1 --> -1 c ( b^{2, 388}_2 ∧ b^{2, 388}_1 ∧ -b^{2, 388}_0 ∧ p_776) -> ( b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ b^{2, 389}_0) c in CNF: c -b^{2, 388}_2 ∨ -b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ -p_776 ∨ b^{2, 389}_2 c -b^{2, 388}_2 ∨ -b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ -p_776 ∨ -b^{2, 389}_1 c -b^{2, 388}_2 ∨ -b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ -p_776 ∨ b^{2, 389}_0 c in DIMACS: -5810 -5811 5812 -776 5813 0 -5810 -5811 5812 -776 -5814 0 -5810 -5811 5812 -776 5815 0 c -1+1 --> 0 c ( b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ b^{2, 388}_0 ∧ p_776) -> (-b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ -b^{2, 389}_0) c in CNF: c -b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ -p_776 ∨ -b^{2, 389}_2 c -b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ -p_776 ∨ -b^{2, 389}_1 c -b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ -p_776 ∨ -b^{2, 389}_0 c in DIMACS: -5810 5811 -5812 -776 -5813 0 -5810 5811 -5812 -776 -5814 0 -5810 5811 -5812 -776 -5815 0 c 0+1 --> 1 c (-b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ -b^{2, 388}_0 ∧ p_776) -> (-b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ b^{2, 389}_0) c in CNF: c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ -p_776 ∨ -b^{2, 389}_2 c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ -p_776 ∨ -b^{2, 389}_1 c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ -p_776 ∨ b^{2, 389}_0 c in DIMACS: 5810 5811 5812 -776 -5813 0 5810 5811 5812 -776 -5814 0 5810 5811 5812 -776 5815 0 c 1+1 --> 2 c (-b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ b^{2, 388}_0 ∧ p_776) -> (-b^{2, 389}_2 ∧ b^{2, 389}_1 ∧ -b^{2, 389}_0) c in CNF: c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ -p_776 ∨ -b^{2, 389}_2 c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ -p_776 ∨ b^{2, 389}_1 c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ -p_776 ∨ -b^{2, 389}_0 c in DIMACS: 5810 5811 -5812 -776 -5813 0 5810 5811 -5812 -776 5814 0 5810 5811 -5812 -776 -5815 0 c 2+1 --> break c (-b^{2, 388}_2 ∧ b^{2, 388}_1 ∧ -b^{2, 388}_0 ∧ p_776) -> break c in CNF: c b^{2, 388}_2 ∨ -b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ -p_776 ∨ break c in DIMACS: 5810 -5811 5812 -776 1162 0 c 2-1 --> 1 c (-b^{2, 388}_2 ∧ b^{2, 388}_1 ∧ -b^{2, 388}_0 ∧ -p_776) -> (-b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ b^{2, 389}_0) c in CNF: c b^{2, 388}_2 ∨ -b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ p_776 ∨ -b^{2, 389}_2 c b^{2, 388}_2 ∨ -b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ p_776 ∨ -b^{2, 389}_1 c b^{2, 388}_2 ∨ -b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ p_776 ∨ b^{2, 389}_0 c in DIMACS: 5810 -5811 5812 776 -5813 0 5810 -5811 5812 776 -5814 0 5810 -5811 5812 776 5815 0 c 1-1 --> 0 c (-b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ b^{2, 388}_0 ∧ -p_776) -> (-b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ -b^{2, 389}_0) c in CNF: c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ p_776 ∨ -b^{2, 389}_2 c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ p_776 ∨ -b^{2, 389}_1 c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ p_776 ∨ -b^{2, 389}_0 c in DIMACS: 5810 5811 -5812 776 -5813 0 5810 5811 -5812 776 -5814 0 5810 5811 -5812 776 -5815 0 c 0-1 --> -1 c (-b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ -b^{2, 388}_0 ∧ -p_776) -> ( b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ b^{2, 389}_0) c in CNF: c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ p_776 ∨ b^{2, 389}_2 c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ p_776 ∨ -b^{2, 389}_1 c b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ p_776 ∨ b^{2, 389}_0 c in DIMACS: 5810 5811 5812 776 5813 0 5810 5811 5812 776 -5814 0 5810 5811 5812 776 5815 0 c -1-1 --> -2 c ( b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ b^{2, 388}_0 ∧ -p_776) -> ( b^{2, 389}_2 ∧ b^{2, 389}_1 ∧ -b^{2, 389}_0) c in CNF: c -b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ p_776 ∨ b^{2, 389}_2 c -b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ p_776 ∨ b^{2, 389}_1 c -b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ p_776 ∨ -b^{2, 389}_0 c in DIMACS: -5810 5811 -5812 776 5813 0 -5810 5811 -5812 776 5814 0 -5810 5811 -5812 776 -5815 0 c -2-1 --> break c ( b^{2, 388}_2 ∧ b^{2, 388}_1 ∧ -b^{2, 388}_0 ∧ -p_776) -> break c in CNF: c -b^{2, 388}_2 ∨ -b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ p_776 ∨ break c in DIMACS: -5810 -5811 5812 776 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 388}_2 ∧ -b^{2, 388}_1 ∧ -b^{2, 388}_0 ∧ true) c in CNF: c -b^{2, 388}_2 ∨ b^{2, 388}_1 ∨ b^{2, 388}_0 ∨ false c in DIMACS: -5810 5811 5812 0 c 3 does not represent an automaton state. c -(-b^{2, 388}_2 ∧ b^{2, 388}_1 ∧ b^{2, 388}_0 ∧ true) c in CNF: c b^{2, 388}_2 ∨ -b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ false c in DIMACS: 5810 -5811 -5812 0 c -3 does not represent an automaton state. c -( b^{2, 388}_2 ∧ b^{2, 388}_1 ∧ b^{2, 388}_0 ∧ true) c in CNF: c -b^{2, 388}_2 ∨ -b^{2, 388}_1 ∨ -b^{2, 388}_0 ∨ false c in DIMACS: -5810 -5811 -5812 0 c i = 389 c -2+1 --> -1 c ( b^{2, 389}_2 ∧ b^{2, 389}_1 ∧ -b^{2, 389}_0 ∧ p_778) -> ( b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ b^{2, 390}_0) c in CNF: c -b^{2, 389}_2 ∨ -b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ -p_778 ∨ b^{2, 390}_2 c -b^{2, 389}_2 ∨ -b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ -p_778 ∨ -b^{2, 390}_1 c -b^{2, 389}_2 ∨ -b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ -p_778 ∨ b^{2, 390}_0 c in DIMACS: -5813 -5814 5815 -778 5816 0 -5813 -5814 5815 -778 -5817 0 -5813 -5814 5815 -778 5818 0 c -1+1 --> 0 c ( b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ b^{2, 389}_0 ∧ p_778) -> (-b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ -b^{2, 390}_0) c in CNF: c -b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ -p_778 ∨ -b^{2, 390}_2 c -b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ -p_778 ∨ -b^{2, 390}_1 c -b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ -p_778 ∨ -b^{2, 390}_0 c in DIMACS: -5813 5814 -5815 -778 -5816 0 -5813 5814 -5815 -778 -5817 0 -5813 5814 -5815 -778 -5818 0 c 0+1 --> 1 c (-b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ -b^{2, 389}_0 ∧ p_778) -> (-b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ b^{2, 390}_0) c in CNF: c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ -p_778 ∨ -b^{2, 390}_2 c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ -p_778 ∨ -b^{2, 390}_1 c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ -p_778 ∨ b^{2, 390}_0 c in DIMACS: 5813 5814 5815 -778 -5816 0 5813 5814 5815 -778 -5817 0 5813 5814 5815 -778 5818 0 c 1+1 --> 2 c (-b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ b^{2, 389}_0 ∧ p_778) -> (-b^{2, 390}_2 ∧ b^{2, 390}_1 ∧ -b^{2, 390}_0) c in CNF: c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ -p_778 ∨ -b^{2, 390}_2 c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ -p_778 ∨ b^{2, 390}_1 c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ -p_778 ∨ -b^{2, 390}_0 c in DIMACS: 5813 5814 -5815 -778 -5816 0 5813 5814 -5815 -778 5817 0 5813 5814 -5815 -778 -5818 0 c 2+1 --> break c (-b^{2, 389}_2 ∧ b^{2, 389}_1 ∧ -b^{2, 389}_0 ∧ p_778) -> break c in CNF: c b^{2, 389}_2 ∨ -b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ -p_778 ∨ break c in DIMACS: 5813 -5814 5815 -778 1162 0 c 2-1 --> 1 c (-b^{2, 389}_2 ∧ b^{2, 389}_1 ∧ -b^{2, 389}_0 ∧ -p_778) -> (-b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ b^{2, 390}_0) c in CNF: c b^{2, 389}_2 ∨ -b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ p_778 ∨ -b^{2, 390}_2 c b^{2, 389}_2 ∨ -b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ p_778 ∨ -b^{2, 390}_1 c b^{2, 389}_2 ∨ -b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ p_778 ∨ b^{2, 390}_0 c in DIMACS: 5813 -5814 5815 778 -5816 0 5813 -5814 5815 778 -5817 0 5813 -5814 5815 778 5818 0 c 1-1 --> 0 c (-b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ b^{2, 389}_0 ∧ -p_778) -> (-b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ -b^{2, 390}_0) c in CNF: c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ p_778 ∨ -b^{2, 390}_2 c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ p_778 ∨ -b^{2, 390}_1 c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ p_778 ∨ -b^{2, 390}_0 c in DIMACS: 5813 5814 -5815 778 -5816 0 5813 5814 -5815 778 -5817 0 5813 5814 -5815 778 -5818 0 c 0-1 --> -1 c (-b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ -b^{2, 389}_0 ∧ -p_778) -> ( b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ b^{2, 390}_0) c in CNF: c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ p_778 ∨ b^{2, 390}_2 c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ p_778 ∨ -b^{2, 390}_1 c b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ p_778 ∨ b^{2, 390}_0 c in DIMACS: 5813 5814 5815 778 5816 0 5813 5814 5815 778 -5817 0 5813 5814 5815 778 5818 0 c -1-1 --> -2 c ( b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ b^{2, 389}_0 ∧ -p_778) -> ( b^{2, 390}_2 ∧ b^{2, 390}_1 ∧ -b^{2, 390}_0) c in CNF: c -b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ p_778 ∨ b^{2, 390}_2 c -b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ p_778 ∨ b^{2, 390}_1 c -b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ p_778 ∨ -b^{2, 390}_0 c in DIMACS: -5813 5814 -5815 778 5816 0 -5813 5814 -5815 778 5817 0 -5813 5814 -5815 778 -5818 0 c -2-1 --> break c ( b^{2, 389}_2 ∧ b^{2, 389}_1 ∧ -b^{2, 389}_0 ∧ -p_778) -> break c in CNF: c -b^{2, 389}_2 ∨ -b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ p_778 ∨ break c in DIMACS: -5813 -5814 5815 778 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 389}_2 ∧ -b^{2, 389}_1 ∧ -b^{2, 389}_0 ∧ true) c in CNF: c -b^{2, 389}_2 ∨ b^{2, 389}_1 ∨ b^{2, 389}_0 ∨ false c in DIMACS: -5813 5814 5815 0 c 3 does not represent an automaton state. c -(-b^{2, 389}_2 ∧ b^{2, 389}_1 ∧ b^{2, 389}_0 ∧ true) c in CNF: c b^{2, 389}_2 ∨ -b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ false c in DIMACS: 5813 -5814 -5815 0 c -3 does not represent an automaton state. c -( b^{2, 389}_2 ∧ b^{2, 389}_1 ∧ b^{2, 389}_0 ∧ true) c in CNF: c -b^{2, 389}_2 ∨ -b^{2, 389}_1 ∨ -b^{2, 389}_0 ∨ false c in DIMACS: -5813 -5814 -5815 0 c i = 390 c -2+1 --> -1 c ( b^{2, 390}_2 ∧ b^{2, 390}_1 ∧ -b^{2, 390}_0 ∧ p_780) -> ( b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ b^{2, 391}_0) c in CNF: c -b^{2, 390}_2 ∨ -b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ -p_780 ∨ b^{2, 391}_2 c -b^{2, 390}_2 ∨ -b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ -p_780 ∨ -b^{2, 391}_1 c -b^{2, 390}_2 ∨ -b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ -p_780 ∨ b^{2, 391}_0 c in DIMACS: -5816 -5817 5818 -780 5819 0 -5816 -5817 5818 -780 -5820 0 -5816 -5817 5818 -780 5821 0 c -1+1 --> 0 c ( b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ b^{2, 390}_0 ∧ p_780) -> (-b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ -b^{2, 391}_0) c in CNF: c -b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ -p_780 ∨ -b^{2, 391}_2 c -b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ -p_780 ∨ -b^{2, 391}_1 c -b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ -p_780 ∨ -b^{2, 391}_0 c in DIMACS: -5816 5817 -5818 -780 -5819 0 -5816 5817 -5818 -780 -5820 0 -5816 5817 -5818 -780 -5821 0 c 0+1 --> 1 c (-b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ -b^{2, 390}_0 ∧ p_780) -> (-b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ b^{2, 391}_0) c in CNF: c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ -p_780 ∨ -b^{2, 391}_2 c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ -p_780 ∨ -b^{2, 391}_1 c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ -p_780 ∨ b^{2, 391}_0 c in DIMACS: 5816 5817 5818 -780 -5819 0 5816 5817 5818 -780 -5820 0 5816 5817 5818 -780 5821 0 c 1+1 --> 2 c (-b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ b^{2, 390}_0 ∧ p_780) -> (-b^{2, 391}_2 ∧ b^{2, 391}_1 ∧ -b^{2, 391}_0) c in CNF: c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ -p_780 ∨ -b^{2, 391}_2 c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ -p_780 ∨ b^{2, 391}_1 c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ -p_780 ∨ -b^{2, 391}_0 c in DIMACS: 5816 5817 -5818 -780 -5819 0 5816 5817 -5818 -780 5820 0 5816 5817 -5818 -780 -5821 0 c 2+1 --> break c (-b^{2, 390}_2 ∧ b^{2, 390}_1 ∧ -b^{2, 390}_0 ∧ p_780) -> break c in CNF: c b^{2, 390}_2 ∨ -b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ -p_780 ∨ break c in DIMACS: 5816 -5817 5818 -780 1162 0 c 2-1 --> 1 c (-b^{2, 390}_2 ∧ b^{2, 390}_1 ∧ -b^{2, 390}_0 ∧ -p_780) -> (-b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ b^{2, 391}_0) c in CNF: c b^{2, 390}_2 ∨ -b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ p_780 ∨ -b^{2, 391}_2 c b^{2, 390}_2 ∨ -b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ p_780 ∨ -b^{2, 391}_1 c b^{2, 390}_2 ∨ -b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ p_780 ∨ b^{2, 391}_0 c in DIMACS: 5816 -5817 5818 780 -5819 0 5816 -5817 5818 780 -5820 0 5816 -5817 5818 780 5821 0 c 1-1 --> 0 c (-b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ b^{2, 390}_0 ∧ -p_780) -> (-b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ -b^{2, 391}_0) c in CNF: c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ p_780 ∨ -b^{2, 391}_2 c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ p_780 ∨ -b^{2, 391}_1 c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ p_780 ∨ -b^{2, 391}_0 c in DIMACS: 5816 5817 -5818 780 -5819 0 5816 5817 -5818 780 -5820 0 5816 5817 -5818 780 -5821 0 c 0-1 --> -1 c (-b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ -b^{2, 390}_0 ∧ -p_780) -> ( b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ b^{2, 391}_0) c in CNF: c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ p_780 ∨ b^{2, 391}_2 c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ p_780 ∨ -b^{2, 391}_1 c b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ p_780 ∨ b^{2, 391}_0 c in DIMACS: 5816 5817 5818 780 5819 0 5816 5817 5818 780 -5820 0 5816 5817 5818 780 5821 0 c -1-1 --> -2 c ( b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ b^{2, 390}_0 ∧ -p_780) -> ( b^{2, 391}_2 ∧ b^{2, 391}_1 ∧ -b^{2, 391}_0) c in CNF: c -b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ p_780 ∨ b^{2, 391}_2 c -b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ p_780 ∨ b^{2, 391}_1 c -b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ p_780 ∨ -b^{2, 391}_0 c in DIMACS: -5816 5817 -5818 780 5819 0 -5816 5817 -5818 780 5820 0 -5816 5817 -5818 780 -5821 0 c -2-1 --> break c ( b^{2, 390}_2 ∧ b^{2, 390}_1 ∧ -b^{2, 390}_0 ∧ -p_780) -> break c in CNF: c -b^{2, 390}_2 ∨ -b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ p_780 ∨ break c in DIMACS: -5816 -5817 5818 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 390}_2 ∧ -b^{2, 390}_1 ∧ -b^{2, 390}_0 ∧ true) c in CNF: c -b^{2, 390}_2 ∨ b^{2, 390}_1 ∨ b^{2, 390}_0 ∨ false c in DIMACS: -5816 5817 5818 0 c 3 does not represent an automaton state. c -(-b^{2, 390}_2 ∧ b^{2, 390}_1 ∧ b^{2, 390}_0 ∧ true) c in CNF: c b^{2, 390}_2 ∨ -b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ false c in DIMACS: 5816 -5817 -5818 0 c -3 does not represent an automaton state. c -( b^{2, 390}_2 ∧ b^{2, 390}_1 ∧ b^{2, 390}_0 ∧ true) c in CNF: c -b^{2, 390}_2 ∨ -b^{2, 390}_1 ∨ -b^{2, 390}_0 ∨ false c in DIMACS: -5816 -5817 -5818 0 c i = 391 c -2+1 --> -1 c ( b^{2, 391}_2 ∧ b^{2, 391}_1 ∧ -b^{2, 391}_0 ∧ p_782) -> ( b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ b^{2, 392}_0) c in CNF: c -b^{2, 391}_2 ∨ -b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ -p_782 ∨ b^{2, 392}_2 c -b^{2, 391}_2 ∨ -b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ -p_782 ∨ -b^{2, 392}_1 c -b^{2, 391}_2 ∨ -b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ -p_782 ∨ b^{2, 392}_0 c in DIMACS: -5819 -5820 5821 -782 5822 0 -5819 -5820 5821 -782 -5823 0 -5819 -5820 5821 -782 5824 0 c -1+1 --> 0 c ( b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ b^{2, 391}_0 ∧ p_782) -> (-b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ -b^{2, 392}_0) c in CNF: c -b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ -p_782 ∨ -b^{2, 392}_2 c -b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ -p_782 ∨ -b^{2, 392}_1 c -b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ -p_782 ∨ -b^{2, 392}_0 c in DIMACS: -5819 5820 -5821 -782 -5822 0 -5819 5820 -5821 -782 -5823 0 -5819 5820 -5821 -782 -5824 0 c 0+1 --> 1 c (-b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ -b^{2, 391}_0 ∧ p_782) -> (-b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ b^{2, 392}_0) c in CNF: c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ -p_782 ∨ -b^{2, 392}_2 c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ -p_782 ∨ -b^{2, 392}_1 c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ -p_782 ∨ b^{2, 392}_0 c in DIMACS: 5819 5820 5821 -782 -5822 0 5819 5820 5821 -782 -5823 0 5819 5820 5821 -782 5824 0 c 1+1 --> 2 c (-b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ b^{2, 391}_0 ∧ p_782) -> (-b^{2, 392}_2 ∧ b^{2, 392}_1 ∧ -b^{2, 392}_0) c in CNF: c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ -p_782 ∨ -b^{2, 392}_2 c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ -p_782 ∨ b^{2, 392}_1 c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ -p_782 ∨ -b^{2, 392}_0 c in DIMACS: 5819 5820 -5821 -782 -5822 0 5819 5820 -5821 -782 5823 0 5819 5820 -5821 -782 -5824 0 c 2+1 --> break c (-b^{2, 391}_2 ∧ b^{2, 391}_1 ∧ -b^{2, 391}_0 ∧ p_782) -> break c in CNF: c b^{2, 391}_2 ∨ -b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ -p_782 ∨ break c in DIMACS: 5819 -5820 5821 -782 1162 0 c 2-1 --> 1 c (-b^{2, 391}_2 ∧ b^{2, 391}_1 ∧ -b^{2, 391}_0 ∧ -p_782) -> (-b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ b^{2, 392}_0) c in CNF: c b^{2, 391}_2 ∨ -b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ p_782 ∨ -b^{2, 392}_2 c b^{2, 391}_2 ∨ -b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ p_782 ∨ -b^{2, 392}_1 c b^{2, 391}_2 ∨ -b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ p_782 ∨ b^{2, 392}_0 c in DIMACS: 5819 -5820 5821 782 -5822 0 5819 -5820 5821 782 -5823 0 5819 -5820 5821 782 5824 0 c 1-1 --> 0 c (-b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ b^{2, 391}_0 ∧ -p_782) -> (-b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ -b^{2, 392}_0) c in CNF: c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ p_782 ∨ -b^{2, 392}_2 c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ p_782 ∨ -b^{2, 392}_1 c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ p_782 ∨ -b^{2, 392}_0 c in DIMACS: 5819 5820 -5821 782 -5822 0 5819 5820 -5821 782 -5823 0 5819 5820 -5821 782 -5824 0 c 0-1 --> -1 c (-b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ -b^{2, 391}_0 ∧ -p_782) -> ( b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ b^{2, 392}_0) c in CNF: c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ p_782 ∨ b^{2, 392}_2 c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ p_782 ∨ -b^{2, 392}_1 c b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ p_782 ∨ b^{2, 392}_0 c in DIMACS: 5819 5820 5821 782 5822 0 5819 5820 5821 782 -5823 0 5819 5820 5821 782 5824 0 c -1-1 --> -2 c ( b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ b^{2, 391}_0 ∧ -p_782) -> ( b^{2, 392}_2 ∧ b^{2, 392}_1 ∧ -b^{2, 392}_0) c in CNF: c -b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ p_782 ∨ b^{2, 392}_2 c -b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ p_782 ∨ b^{2, 392}_1 c -b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ p_782 ∨ -b^{2, 392}_0 c in DIMACS: -5819 5820 -5821 782 5822 0 -5819 5820 -5821 782 5823 0 -5819 5820 -5821 782 -5824 0 c -2-1 --> break c ( b^{2, 391}_2 ∧ b^{2, 391}_1 ∧ -b^{2, 391}_0 ∧ -p_782) -> break c in CNF: c -b^{2, 391}_2 ∨ -b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ p_782 ∨ break c in DIMACS: -5819 -5820 5821 782 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 391}_2 ∧ -b^{2, 391}_1 ∧ -b^{2, 391}_0 ∧ true) c in CNF: c -b^{2, 391}_2 ∨ b^{2, 391}_1 ∨ b^{2, 391}_0 ∨ false c in DIMACS: -5819 5820 5821 0 c 3 does not represent an automaton state. c -(-b^{2, 391}_2 ∧ b^{2, 391}_1 ∧ b^{2, 391}_0 ∧ true) c in CNF: c b^{2, 391}_2 ∨ -b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ false c in DIMACS: 5819 -5820 -5821 0 c -3 does not represent an automaton state. c -( b^{2, 391}_2 ∧ b^{2, 391}_1 ∧ b^{2, 391}_0 ∧ true) c in CNF: c -b^{2, 391}_2 ∨ -b^{2, 391}_1 ∨ -b^{2, 391}_0 ∨ false c in DIMACS: -5819 -5820 -5821 0 c i = 392 c -2+1 --> -1 c ( b^{2, 392}_2 ∧ b^{2, 392}_1 ∧ -b^{2, 392}_0 ∧ p_784) -> ( b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ b^{2, 393}_0) c in CNF: c -b^{2, 392}_2 ∨ -b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ -p_784 ∨ b^{2, 393}_2 c -b^{2, 392}_2 ∨ -b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ -p_784 ∨ -b^{2, 393}_1 c -b^{2, 392}_2 ∨ -b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ -p_784 ∨ b^{2, 393}_0 c in DIMACS: -5822 -5823 5824 -784 5825 0 -5822 -5823 5824 -784 -5826 0 -5822 -5823 5824 -784 5827 0 c -1+1 --> 0 c ( b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ b^{2, 392}_0 ∧ p_784) -> (-b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ -b^{2, 393}_0) c in CNF: c -b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ -p_784 ∨ -b^{2, 393}_2 c -b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ -p_784 ∨ -b^{2, 393}_1 c -b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ -p_784 ∨ -b^{2, 393}_0 c in DIMACS: -5822 5823 -5824 -784 -5825 0 -5822 5823 -5824 -784 -5826 0 -5822 5823 -5824 -784 -5827 0 c 0+1 --> 1 c (-b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ -b^{2, 392}_0 ∧ p_784) -> (-b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ b^{2, 393}_0) c in CNF: c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ -p_784 ∨ -b^{2, 393}_2 c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ -p_784 ∨ -b^{2, 393}_1 c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ -p_784 ∨ b^{2, 393}_0 c in DIMACS: 5822 5823 5824 -784 -5825 0 5822 5823 5824 -784 -5826 0 5822 5823 5824 -784 5827 0 c 1+1 --> 2 c (-b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ b^{2, 392}_0 ∧ p_784) -> (-b^{2, 393}_2 ∧ b^{2, 393}_1 ∧ -b^{2, 393}_0) c in CNF: c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ -p_784 ∨ -b^{2, 393}_2 c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ -p_784 ∨ b^{2, 393}_1 c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ -p_784 ∨ -b^{2, 393}_0 c in DIMACS: 5822 5823 -5824 -784 -5825 0 5822 5823 -5824 -784 5826 0 5822 5823 -5824 -784 -5827 0 c 2+1 --> break c (-b^{2, 392}_2 ∧ b^{2, 392}_1 ∧ -b^{2, 392}_0 ∧ p_784) -> break c in CNF: c b^{2, 392}_2 ∨ -b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ -p_784 ∨ break c in DIMACS: 5822 -5823 5824 -784 1162 0 c 2-1 --> 1 c (-b^{2, 392}_2 ∧ b^{2, 392}_1 ∧ -b^{2, 392}_0 ∧ -p_784) -> (-b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ b^{2, 393}_0) c in CNF: c b^{2, 392}_2 ∨ -b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ p_784 ∨ -b^{2, 393}_2 c b^{2, 392}_2 ∨ -b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ p_784 ∨ -b^{2, 393}_1 c b^{2, 392}_2 ∨ -b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ p_784 ∨ b^{2, 393}_0 c in DIMACS: 5822 -5823 5824 784 -5825 0 5822 -5823 5824 784 -5826 0 5822 -5823 5824 784 5827 0 c 1-1 --> 0 c (-b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ b^{2, 392}_0 ∧ -p_784) -> (-b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ -b^{2, 393}_0) c in CNF: c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ p_784 ∨ -b^{2, 393}_2 c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ p_784 ∨ -b^{2, 393}_1 c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ p_784 ∨ -b^{2, 393}_0 c in DIMACS: 5822 5823 -5824 784 -5825 0 5822 5823 -5824 784 -5826 0 5822 5823 -5824 784 -5827 0 c 0-1 --> -1 c (-b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ -b^{2, 392}_0 ∧ -p_784) -> ( b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ b^{2, 393}_0) c in CNF: c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ p_784 ∨ b^{2, 393}_2 c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ p_784 ∨ -b^{2, 393}_1 c b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ p_784 ∨ b^{2, 393}_0 c in DIMACS: 5822 5823 5824 784 5825 0 5822 5823 5824 784 -5826 0 5822 5823 5824 784 5827 0 c -1-1 --> -2 c ( b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ b^{2, 392}_0 ∧ -p_784) -> ( b^{2, 393}_2 ∧ b^{2, 393}_1 ∧ -b^{2, 393}_0) c in CNF: c -b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ p_784 ∨ b^{2, 393}_2 c -b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ p_784 ∨ b^{2, 393}_1 c -b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ p_784 ∨ -b^{2, 393}_0 c in DIMACS: -5822 5823 -5824 784 5825 0 -5822 5823 -5824 784 5826 0 -5822 5823 -5824 784 -5827 0 c -2-1 --> break c ( b^{2, 392}_2 ∧ b^{2, 392}_1 ∧ -b^{2, 392}_0 ∧ -p_784) -> break c in CNF: c -b^{2, 392}_2 ∨ -b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ p_784 ∨ break c in DIMACS: -5822 -5823 5824 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 392}_2 ∧ -b^{2, 392}_1 ∧ -b^{2, 392}_0 ∧ true) c in CNF: c -b^{2, 392}_2 ∨ b^{2, 392}_1 ∨ b^{2, 392}_0 ∨ false c in DIMACS: -5822 5823 5824 0 c 3 does not represent an automaton state. c -(-b^{2, 392}_2 ∧ b^{2, 392}_1 ∧ b^{2, 392}_0 ∧ true) c in CNF: c b^{2, 392}_2 ∨ -b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ false c in DIMACS: 5822 -5823 -5824 0 c -3 does not represent an automaton state. c -( b^{2, 392}_2 ∧ b^{2, 392}_1 ∧ b^{2, 392}_0 ∧ true) c in CNF: c -b^{2, 392}_2 ∨ -b^{2, 392}_1 ∨ -b^{2, 392}_0 ∨ false c in DIMACS: -5822 -5823 -5824 0 c i = 393 c -2+1 --> -1 c ( b^{2, 393}_2 ∧ b^{2, 393}_1 ∧ -b^{2, 393}_0 ∧ p_786) -> ( b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ b^{2, 394}_0) c in CNF: c -b^{2, 393}_2 ∨ -b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ -p_786 ∨ b^{2, 394}_2 c -b^{2, 393}_2 ∨ -b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ -p_786 ∨ -b^{2, 394}_1 c -b^{2, 393}_2 ∨ -b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ -p_786 ∨ b^{2, 394}_0 c in DIMACS: -5825 -5826 5827 -786 5828 0 -5825 -5826 5827 -786 -5829 0 -5825 -5826 5827 -786 5830 0 c -1+1 --> 0 c ( b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ b^{2, 393}_0 ∧ p_786) -> (-b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ -b^{2, 394}_0) c in CNF: c -b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ -p_786 ∨ -b^{2, 394}_2 c -b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ -p_786 ∨ -b^{2, 394}_1 c -b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ -p_786 ∨ -b^{2, 394}_0 c in DIMACS: -5825 5826 -5827 -786 -5828 0 -5825 5826 -5827 -786 -5829 0 -5825 5826 -5827 -786 -5830 0 c 0+1 --> 1 c (-b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ -b^{2, 393}_0 ∧ p_786) -> (-b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ b^{2, 394}_0) c in CNF: c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ -p_786 ∨ -b^{2, 394}_2 c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ -p_786 ∨ -b^{2, 394}_1 c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ -p_786 ∨ b^{2, 394}_0 c in DIMACS: 5825 5826 5827 -786 -5828 0 5825 5826 5827 -786 -5829 0 5825 5826 5827 -786 5830 0 c 1+1 --> 2 c (-b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ b^{2, 393}_0 ∧ p_786) -> (-b^{2, 394}_2 ∧ b^{2, 394}_1 ∧ -b^{2, 394}_0) c in CNF: c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ -p_786 ∨ -b^{2, 394}_2 c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ -p_786 ∨ b^{2, 394}_1 c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ -p_786 ∨ -b^{2, 394}_0 c in DIMACS: 5825 5826 -5827 -786 -5828 0 5825 5826 -5827 -786 5829 0 5825 5826 -5827 -786 -5830 0 c 2+1 --> break c (-b^{2, 393}_2 ∧ b^{2, 393}_1 ∧ -b^{2, 393}_0 ∧ p_786) -> break c in CNF: c b^{2, 393}_2 ∨ -b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ -p_786 ∨ break c in DIMACS: 5825 -5826 5827 -786 1162 0 c 2-1 --> 1 c (-b^{2, 393}_2 ∧ b^{2, 393}_1 ∧ -b^{2, 393}_0 ∧ -p_786) -> (-b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ b^{2, 394}_0) c in CNF: c b^{2, 393}_2 ∨ -b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ p_786 ∨ -b^{2, 394}_2 c b^{2, 393}_2 ∨ -b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ p_786 ∨ -b^{2, 394}_1 c b^{2, 393}_2 ∨ -b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ p_786 ∨ b^{2, 394}_0 c in DIMACS: 5825 -5826 5827 786 -5828 0 5825 -5826 5827 786 -5829 0 5825 -5826 5827 786 5830 0 c 1-1 --> 0 c (-b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ b^{2, 393}_0 ∧ -p_786) -> (-b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ -b^{2, 394}_0) c in CNF: c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ p_786 ∨ -b^{2, 394}_2 c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ p_786 ∨ -b^{2, 394}_1 c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ p_786 ∨ -b^{2, 394}_0 c in DIMACS: 5825 5826 -5827 786 -5828 0 5825 5826 -5827 786 -5829 0 5825 5826 -5827 786 -5830 0 c 0-1 --> -1 c (-b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ -b^{2, 393}_0 ∧ -p_786) -> ( b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ b^{2, 394}_0) c in CNF: c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ p_786 ∨ b^{2, 394}_2 c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ p_786 ∨ -b^{2, 394}_1 c b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ p_786 ∨ b^{2, 394}_0 c in DIMACS: 5825 5826 5827 786 5828 0 5825 5826 5827 786 -5829 0 5825 5826 5827 786 5830 0 c -1-1 --> -2 c ( b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ b^{2, 393}_0 ∧ -p_786) -> ( b^{2, 394}_2 ∧ b^{2, 394}_1 ∧ -b^{2, 394}_0) c in CNF: c -b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ p_786 ∨ b^{2, 394}_2 c -b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ p_786 ∨ b^{2, 394}_1 c -b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ p_786 ∨ -b^{2, 394}_0 c in DIMACS: -5825 5826 -5827 786 5828 0 -5825 5826 -5827 786 5829 0 -5825 5826 -5827 786 -5830 0 c -2-1 --> break c ( b^{2, 393}_2 ∧ b^{2, 393}_1 ∧ -b^{2, 393}_0 ∧ -p_786) -> break c in CNF: c -b^{2, 393}_2 ∨ -b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ p_786 ∨ break c in DIMACS: -5825 -5826 5827 786 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 393}_2 ∧ -b^{2, 393}_1 ∧ -b^{2, 393}_0 ∧ true) c in CNF: c -b^{2, 393}_2 ∨ b^{2, 393}_1 ∨ b^{2, 393}_0 ∨ false c in DIMACS: -5825 5826 5827 0 c 3 does not represent an automaton state. c -(-b^{2, 393}_2 ∧ b^{2, 393}_1 ∧ b^{2, 393}_0 ∧ true) c in CNF: c b^{2, 393}_2 ∨ -b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ false c in DIMACS: 5825 -5826 -5827 0 c -3 does not represent an automaton state. c -( b^{2, 393}_2 ∧ b^{2, 393}_1 ∧ b^{2, 393}_0 ∧ true) c in CNF: c -b^{2, 393}_2 ∨ -b^{2, 393}_1 ∨ -b^{2, 393}_0 ∨ false c in DIMACS: -5825 -5826 -5827 0 c i = 394 c -2+1 --> -1 c ( b^{2, 394}_2 ∧ b^{2, 394}_1 ∧ -b^{2, 394}_0 ∧ p_788) -> ( b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ b^{2, 395}_0) c in CNF: c -b^{2, 394}_2 ∨ -b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ -p_788 ∨ b^{2, 395}_2 c -b^{2, 394}_2 ∨ -b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ -p_788 ∨ -b^{2, 395}_1 c -b^{2, 394}_2 ∨ -b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ -p_788 ∨ b^{2, 395}_0 c in DIMACS: -5828 -5829 5830 -788 5831 0 -5828 -5829 5830 -788 -5832 0 -5828 -5829 5830 -788 5833 0 c -1+1 --> 0 c ( b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ b^{2, 394}_0 ∧ p_788) -> (-b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ -b^{2, 395}_0) c in CNF: c -b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ -p_788 ∨ -b^{2, 395}_2 c -b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ -p_788 ∨ -b^{2, 395}_1 c -b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ -p_788 ∨ -b^{2, 395}_0 c in DIMACS: -5828 5829 -5830 -788 -5831 0 -5828 5829 -5830 -788 -5832 0 -5828 5829 -5830 -788 -5833 0 c 0+1 --> 1 c (-b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ -b^{2, 394}_0 ∧ p_788) -> (-b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ b^{2, 395}_0) c in CNF: c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ -p_788 ∨ -b^{2, 395}_2 c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ -p_788 ∨ -b^{2, 395}_1 c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ -p_788 ∨ b^{2, 395}_0 c in DIMACS: 5828 5829 5830 -788 -5831 0 5828 5829 5830 -788 -5832 0 5828 5829 5830 -788 5833 0 c 1+1 --> 2 c (-b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ b^{2, 394}_0 ∧ p_788) -> (-b^{2, 395}_2 ∧ b^{2, 395}_1 ∧ -b^{2, 395}_0) c in CNF: c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ -p_788 ∨ -b^{2, 395}_2 c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ -p_788 ∨ b^{2, 395}_1 c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ -p_788 ∨ -b^{2, 395}_0 c in DIMACS: 5828 5829 -5830 -788 -5831 0 5828 5829 -5830 -788 5832 0 5828 5829 -5830 -788 -5833 0 c 2+1 --> break c (-b^{2, 394}_2 ∧ b^{2, 394}_1 ∧ -b^{2, 394}_0 ∧ p_788) -> break c in CNF: c b^{2, 394}_2 ∨ -b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ -p_788 ∨ break c in DIMACS: 5828 -5829 5830 -788 1162 0 c 2-1 --> 1 c (-b^{2, 394}_2 ∧ b^{2, 394}_1 ∧ -b^{2, 394}_0 ∧ -p_788) -> (-b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ b^{2, 395}_0) c in CNF: c b^{2, 394}_2 ∨ -b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ p_788 ∨ -b^{2, 395}_2 c b^{2, 394}_2 ∨ -b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ p_788 ∨ -b^{2, 395}_1 c b^{2, 394}_2 ∨ -b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ p_788 ∨ b^{2, 395}_0 c in DIMACS: 5828 -5829 5830 788 -5831 0 5828 -5829 5830 788 -5832 0 5828 -5829 5830 788 5833 0 c 1-1 --> 0 c (-b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ b^{2, 394}_0 ∧ -p_788) -> (-b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ -b^{2, 395}_0) c in CNF: c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ p_788 ∨ -b^{2, 395}_2 c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ p_788 ∨ -b^{2, 395}_1 c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ p_788 ∨ -b^{2, 395}_0 c in DIMACS: 5828 5829 -5830 788 -5831 0 5828 5829 -5830 788 -5832 0 5828 5829 -5830 788 -5833 0 c 0-1 --> -1 c (-b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ -b^{2, 394}_0 ∧ -p_788) -> ( b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ b^{2, 395}_0) c in CNF: c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ p_788 ∨ b^{2, 395}_2 c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ p_788 ∨ -b^{2, 395}_1 c b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ p_788 ∨ b^{2, 395}_0 c in DIMACS: 5828 5829 5830 788 5831 0 5828 5829 5830 788 -5832 0 5828 5829 5830 788 5833 0 c -1-1 --> -2 c ( b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ b^{2, 394}_0 ∧ -p_788) -> ( b^{2, 395}_2 ∧ b^{2, 395}_1 ∧ -b^{2, 395}_0) c in CNF: c -b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ p_788 ∨ b^{2, 395}_2 c -b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ p_788 ∨ b^{2, 395}_1 c -b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ p_788 ∨ -b^{2, 395}_0 c in DIMACS: -5828 5829 -5830 788 5831 0 -5828 5829 -5830 788 5832 0 -5828 5829 -5830 788 -5833 0 c -2-1 --> break c ( b^{2, 394}_2 ∧ b^{2, 394}_1 ∧ -b^{2, 394}_0 ∧ -p_788) -> break c in CNF: c -b^{2, 394}_2 ∨ -b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ p_788 ∨ break c in DIMACS: -5828 -5829 5830 788 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 394}_2 ∧ -b^{2, 394}_1 ∧ -b^{2, 394}_0 ∧ true) c in CNF: c -b^{2, 394}_2 ∨ b^{2, 394}_1 ∨ b^{2, 394}_0 ∨ false c in DIMACS: -5828 5829 5830 0 c 3 does not represent an automaton state. c -(-b^{2, 394}_2 ∧ b^{2, 394}_1 ∧ b^{2, 394}_0 ∧ true) c in CNF: c b^{2, 394}_2 ∨ -b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ false c in DIMACS: 5828 -5829 -5830 0 c -3 does not represent an automaton state. c -( b^{2, 394}_2 ∧ b^{2, 394}_1 ∧ b^{2, 394}_0 ∧ true) c in CNF: c -b^{2, 394}_2 ∨ -b^{2, 394}_1 ∨ -b^{2, 394}_0 ∨ false c in DIMACS: -5828 -5829 -5830 0 c i = 395 c -2+1 --> -1 c ( b^{2, 395}_2 ∧ b^{2, 395}_1 ∧ -b^{2, 395}_0 ∧ p_790) -> ( b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ b^{2, 396}_0) c in CNF: c -b^{2, 395}_2 ∨ -b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ -p_790 ∨ b^{2, 396}_2 c -b^{2, 395}_2 ∨ -b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ -p_790 ∨ -b^{2, 396}_1 c -b^{2, 395}_2 ∨ -b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ -p_790 ∨ b^{2, 396}_0 c in DIMACS: -5831 -5832 5833 -790 5834 0 -5831 -5832 5833 -790 -5835 0 -5831 -5832 5833 -790 5836 0 c -1+1 --> 0 c ( b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ b^{2, 395}_0 ∧ p_790) -> (-b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ -b^{2, 396}_0) c in CNF: c -b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ -p_790 ∨ -b^{2, 396}_2 c -b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ -p_790 ∨ -b^{2, 396}_1 c -b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ -p_790 ∨ -b^{2, 396}_0 c in DIMACS: -5831 5832 -5833 -790 -5834 0 -5831 5832 -5833 -790 -5835 0 -5831 5832 -5833 -790 -5836 0 c 0+1 --> 1 c (-b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ -b^{2, 395}_0 ∧ p_790) -> (-b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ b^{2, 396}_0) c in CNF: c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ -p_790 ∨ -b^{2, 396}_2 c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ -p_790 ∨ -b^{2, 396}_1 c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ -p_790 ∨ b^{2, 396}_0 c in DIMACS: 5831 5832 5833 -790 -5834 0 5831 5832 5833 -790 -5835 0 5831 5832 5833 -790 5836 0 c 1+1 --> 2 c (-b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ b^{2, 395}_0 ∧ p_790) -> (-b^{2, 396}_2 ∧ b^{2, 396}_1 ∧ -b^{2, 396}_0) c in CNF: c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ -p_790 ∨ -b^{2, 396}_2 c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ -p_790 ∨ b^{2, 396}_1 c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ -p_790 ∨ -b^{2, 396}_0 c in DIMACS: 5831 5832 -5833 -790 -5834 0 5831 5832 -5833 -790 5835 0 5831 5832 -5833 -790 -5836 0 c 2+1 --> break c (-b^{2, 395}_2 ∧ b^{2, 395}_1 ∧ -b^{2, 395}_0 ∧ p_790) -> break c in CNF: c b^{2, 395}_2 ∨ -b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ -p_790 ∨ break c in DIMACS: 5831 -5832 5833 -790 1162 0 c 2-1 --> 1 c (-b^{2, 395}_2 ∧ b^{2, 395}_1 ∧ -b^{2, 395}_0 ∧ -p_790) -> (-b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ b^{2, 396}_0) c in CNF: c b^{2, 395}_2 ∨ -b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ p_790 ∨ -b^{2, 396}_2 c b^{2, 395}_2 ∨ -b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ p_790 ∨ -b^{2, 396}_1 c b^{2, 395}_2 ∨ -b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ p_790 ∨ b^{2, 396}_0 c in DIMACS: 5831 -5832 5833 790 -5834 0 5831 -5832 5833 790 -5835 0 5831 -5832 5833 790 5836 0 c 1-1 --> 0 c (-b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ b^{2, 395}_0 ∧ -p_790) -> (-b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ -b^{2, 396}_0) c in CNF: c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ p_790 ∨ -b^{2, 396}_2 c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ p_790 ∨ -b^{2, 396}_1 c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ p_790 ∨ -b^{2, 396}_0 c in DIMACS: 5831 5832 -5833 790 -5834 0 5831 5832 -5833 790 -5835 0 5831 5832 -5833 790 -5836 0 c 0-1 --> -1 c (-b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ -b^{2, 395}_0 ∧ -p_790) -> ( b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ b^{2, 396}_0) c in CNF: c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ p_790 ∨ b^{2, 396}_2 c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ p_790 ∨ -b^{2, 396}_1 c b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ p_790 ∨ b^{2, 396}_0 c in DIMACS: 5831 5832 5833 790 5834 0 5831 5832 5833 790 -5835 0 5831 5832 5833 790 5836 0 c -1-1 --> -2 c ( b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ b^{2, 395}_0 ∧ -p_790) -> ( b^{2, 396}_2 ∧ b^{2, 396}_1 ∧ -b^{2, 396}_0) c in CNF: c -b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ p_790 ∨ b^{2, 396}_2 c -b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ p_790 ∨ b^{2, 396}_1 c -b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ p_790 ∨ -b^{2, 396}_0 c in DIMACS: -5831 5832 -5833 790 5834 0 -5831 5832 -5833 790 5835 0 -5831 5832 -5833 790 -5836 0 c -2-1 --> break c ( b^{2, 395}_2 ∧ b^{2, 395}_1 ∧ -b^{2, 395}_0 ∧ -p_790) -> break c in CNF: c -b^{2, 395}_2 ∨ -b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ p_790 ∨ break c in DIMACS: -5831 -5832 5833 790 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 395}_2 ∧ -b^{2, 395}_1 ∧ -b^{2, 395}_0 ∧ true) c in CNF: c -b^{2, 395}_2 ∨ b^{2, 395}_1 ∨ b^{2, 395}_0 ∨ false c in DIMACS: -5831 5832 5833 0 c 3 does not represent an automaton state. c -(-b^{2, 395}_2 ∧ b^{2, 395}_1 ∧ b^{2, 395}_0 ∧ true) c in CNF: c b^{2, 395}_2 ∨ -b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ false c in DIMACS: 5831 -5832 -5833 0 c -3 does not represent an automaton state. c -( b^{2, 395}_2 ∧ b^{2, 395}_1 ∧ b^{2, 395}_0 ∧ true) c in CNF: c -b^{2, 395}_2 ∨ -b^{2, 395}_1 ∨ -b^{2, 395}_0 ∨ false c in DIMACS: -5831 -5832 -5833 0 c i = 396 c -2+1 --> -1 c ( b^{2, 396}_2 ∧ b^{2, 396}_1 ∧ -b^{2, 396}_0 ∧ p_792) -> ( b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ b^{2, 397}_0) c in CNF: c -b^{2, 396}_2 ∨ -b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ -p_792 ∨ b^{2, 397}_2 c -b^{2, 396}_2 ∨ -b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ -p_792 ∨ -b^{2, 397}_1 c -b^{2, 396}_2 ∨ -b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ -p_792 ∨ b^{2, 397}_0 c in DIMACS: -5834 -5835 5836 -792 5837 0 -5834 -5835 5836 -792 -5838 0 -5834 -5835 5836 -792 5839 0 c -1+1 --> 0 c ( b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ b^{2, 396}_0 ∧ p_792) -> (-b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ -b^{2, 397}_0) c in CNF: c -b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ -p_792 ∨ -b^{2, 397}_2 c -b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ -p_792 ∨ -b^{2, 397}_1 c -b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ -p_792 ∨ -b^{2, 397}_0 c in DIMACS: -5834 5835 -5836 -792 -5837 0 -5834 5835 -5836 -792 -5838 0 -5834 5835 -5836 -792 -5839 0 c 0+1 --> 1 c (-b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ -b^{2, 396}_0 ∧ p_792) -> (-b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ b^{2, 397}_0) c in CNF: c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ -p_792 ∨ -b^{2, 397}_2 c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ -p_792 ∨ -b^{2, 397}_1 c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ -p_792 ∨ b^{2, 397}_0 c in DIMACS: 5834 5835 5836 -792 -5837 0 5834 5835 5836 -792 -5838 0 5834 5835 5836 -792 5839 0 c 1+1 --> 2 c (-b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ b^{2, 396}_0 ∧ p_792) -> (-b^{2, 397}_2 ∧ b^{2, 397}_1 ∧ -b^{2, 397}_0) c in CNF: c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ -p_792 ∨ -b^{2, 397}_2 c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ -p_792 ∨ b^{2, 397}_1 c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ -p_792 ∨ -b^{2, 397}_0 c in DIMACS: 5834 5835 -5836 -792 -5837 0 5834 5835 -5836 -792 5838 0 5834 5835 -5836 -792 -5839 0 c 2+1 --> break c (-b^{2, 396}_2 ∧ b^{2, 396}_1 ∧ -b^{2, 396}_0 ∧ p_792) -> break c in CNF: c b^{2, 396}_2 ∨ -b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ -p_792 ∨ break c in DIMACS: 5834 -5835 5836 -792 1162 0 c 2-1 --> 1 c (-b^{2, 396}_2 ∧ b^{2, 396}_1 ∧ -b^{2, 396}_0 ∧ -p_792) -> (-b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ b^{2, 397}_0) c in CNF: c b^{2, 396}_2 ∨ -b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ p_792 ∨ -b^{2, 397}_2 c b^{2, 396}_2 ∨ -b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ p_792 ∨ -b^{2, 397}_1 c b^{2, 396}_2 ∨ -b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ p_792 ∨ b^{2, 397}_0 c in DIMACS: 5834 -5835 5836 792 -5837 0 5834 -5835 5836 792 -5838 0 5834 -5835 5836 792 5839 0 c 1-1 --> 0 c (-b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ b^{2, 396}_0 ∧ -p_792) -> (-b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ -b^{2, 397}_0) c in CNF: c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ p_792 ∨ -b^{2, 397}_2 c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ p_792 ∨ -b^{2, 397}_1 c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ p_792 ∨ -b^{2, 397}_0 c in DIMACS: 5834 5835 -5836 792 -5837 0 5834 5835 -5836 792 -5838 0 5834 5835 -5836 792 -5839 0 c 0-1 --> -1 c (-b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ -b^{2, 396}_0 ∧ -p_792) -> ( b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ b^{2, 397}_0) c in CNF: c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ p_792 ∨ b^{2, 397}_2 c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ p_792 ∨ -b^{2, 397}_1 c b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ p_792 ∨ b^{2, 397}_0 c in DIMACS: 5834 5835 5836 792 5837 0 5834 5835 5836 792 -5838 0 5834 5835 5836 792 5839 0 c -1-1 --> -2 c ( b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ b^{2, 396}_0 ∧ -p_792) -> ( b^{2, 397}_2 ∧ b^{2, 397}_1 ∧ -b^{2, 397}_0) c in CNF: c -b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ p_792 ∨ b^{2, 397}_2 c -b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ p_792 ∨ b^{2, 397}_1 c -b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ p_792 ∨ -b^{2, 397}_0 c in DIMACS: -5834 5835 -5836 792 5837 0 -5834 5835 -5836 792 5838 0 -5834 5835 -5836 792 -5839 0 c -2-1 --> break c ( b^{2, 396}_2 ∧ b^{2, 396}_1 ∧ -b^{2, 396}_0 ∧ -p_792) -> break c in CNF: c -b^{2, 396}_2 ∨ -b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ p_792 ∨ break c in DIMACS: -5834 -5835 5836 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 396}_2 ∧ -b^{2, 396}_1 ∧ -b^{2, 396}_0 ∧ true) c in CNF: c -b^{2, 396}_2 ∨ b^{2, 396}_1 ∨ b^{2, 396}_0 ∨ false c in DIMACS: -5834 5835 5836 0 c 3 does not represent an automaton state. c -(-b^{2, 396}_2 ∧ b^{2, 396}_1 ∧ b^{2, 396}_0 ∧ true) c in CNF: c b^{2, 396}_2 ∨ -b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ false c in DIMACS: 5834 -5835 -5836 0 c -3 does not represent an automaton state. c -( b^{2, 396}_2 ∧ b^{2, 396}_1 ∧ b^{2, 396}_0 ∧ true) c in CNF: c -b^{2, 396}_2 ∨ -b^{2, 396}_1 ∨ -b^{2, 396}_0 ∨ false c in DIMACS: -5834 -5835 -5836 0 c i = 397 c -2+1 --> -1 c ( b^{2, 397}_2 ∧ b^{2, 397}_1 ∧ -b^{2, 397}_0 ∧ p_794) -> ( b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ b^{2, 398}_0) c in CNF: c -b^{2, 397}_2 ∨ -b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ -p_794 ∨ b^{2, 398}_2 c -b^{2, 397}_2 ∨ -b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ -p_794 ∨ -b^{2, 398}_1 c -b^{2, 397}_2 ∨ -b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ -p_794 ∨ b^{2, 398}_0 c in DIMACS: -5837 -5838 5839 -794 5840 0 -5837 -5838 5839 -794 -5841 0 -5837 -5838 5839 -794 5842 0 c -1+1 --> 0 c ( b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ b^{2, 397}_0 ∧ p_794) -> (-b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ -b^{2, 398}_0) c in CNF: c -b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ -p_794 ∨ -b^{2, 398}_2 c -b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ -p_794 ∨ -b^{2, 398}_1 c -b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ -p_794 ∨ -b^{2, 398}_0 c in DIMACS: -5837 5838 -5839 -794 -5840 0 -5837 5838 -5839 -794 -5841 0 -5837 5838 -5839 -794 -5842 0 c 0+1 --> 1 c (-b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ -b^{2, 397}_0 ∧ p_794) -> (-b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ b^{2, 398}_0) c in CNF: c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ -p_794 ∨ -b^{2, 398}_2 c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ -p_794 ∨ -b^{2, 398}_1 c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ -p_794 ∨ b^{2, 398}_0 c in DIMACS: 5837 5838 5839 -794 -5840 0 5837 5838 5839 -794 -5841 0 5837 5838 5839 -794 5842 0 c 1+1 --> 2 c (-b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ b^{2, 397}_0 ∧ p_794) -> (-b^{2, 398}_2 ∧ b^{2, 398}_1 ∧ -b^{2, 398}_0) c in CNF: c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ -p_794 ∨ -b^{2, 398}_2 c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ -p_794 ∨ b^{2, 398}_1 c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ -p_794 ∨ -b^{2, 398}_0 c in DIMACS: 5837 5838 -5839 -794 -5840 0 5837 5838 -5839 -794 5841 0 5837 5838 -5839 -794 -5842 0 c 2+1 --> break c (-b^{2, 397}_2 ∧ b^{2, 397}_1 ∧ -b^{2, 397}_0 ∧ p_794) -> break c in CNF: c b^{2, 397}_2 ∨ -b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ -p_794 ∨ break c in DIMACS: 5837 -5838 5839 -794 1162 0 c 2-1 --> 1 c (-b^{2, 397}_2 ∧ b^{2, 397}_1 ∧ -b^{2, 397}_0 ∧ -p_794) -> (-b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ b^{2, 398}_0) c in CNF: c b^{2, 397}_2 ∨ -b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ p_794 ∨ -b^{2, 398}_2 c b^{2, 397}_2 ∨ -b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ p_794 ∨ -b^{2, 398}_1 c b^{2, 397}_2 ∨ -b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ p_794 ∨ b^{2, 398}_0 c in DIMACS: 5837 -5838 5839 794 -5840 0 5837 -5838 5839 794 -5841 0 5837 -5838 5839 794 5842 0 c 1-1 --> 0 c (-b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ b^{2, 397}_0 ∧ -p_794) -> (-b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ -b^{2, 398}_0) c in CNF: c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ p_794 ∨ -b^{2, 398}_2 c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ p_794 ∨ -b^{2, 398}_1 c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ p_794 ∨ -b^{2, 398}_0 c in DIMACS: 5837 5838 -5839 794 -5840 0 5837 5838 -5839 794 -5841 0 5837 5838 -5839 794 -5842 0 c 0-1 --> -1 c (-b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ -b^{2, 397}_0 ∧ -p_794) -> ( b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ b^{2, 398}_0) c in CNF: c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ p_794 ∨ b^{2, 398}_2 c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ p_794 ∨ -b^{2, 398}_1 c b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ p_794 ∨ b^{2, 398}_0 c in DIMACS: 5837 5838 5839 794 5840 0 5837 5838 5839 794 -5841 0 5837 5838 5839 794 5842 0 c -1-1 --> -2 c ( b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ b^{2, 397}_0 ∧ -p_794) -> ( b^{2, 398}_2 ∧ b^{2, 398}_1 ∧ -b^{2, 398}_0) c in CNF: c -b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ p_794 ∨ b^{2, 398}_2 c -b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ p_794 ∨ b^{2, 398}_1 c -b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ p_794 ∨ -b^{2, 398}_0 c in DIMACS: -5837 5838 -5839 794 5840 0 -5837 5838 -5839 794 5841 0 -5837 5838 -5839 794 -5842 0 c -2-1 --> break c ( b^{2, 397}_2 ∧ b^{2, 397}_1 ∧ -b^{2, 397}_0 ∧ -p_794) -> break c in CNF: c -b^{2, 397}_2 ∨ -b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ p_794 ∨ break c in DIMACS: -5837 -5838 5839 794 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 397}_2 ∧ -b^{2, 397}_1 ∧ -b^{2, 397}_0 ∧ true) c in CNF: c -b^{2, 397}_2 ∨ b^{2, 397}_1 ∨ b^{2, 397}_0 ∨ false c in DIMACS: -5837 5838 5839 0 c 3 does not represent an automaton state. c -(-b^{2, 397}_2 ∧ b^{2, 397}_1 ∧ b^{2, 397}_0 ∧ true) c in CNF: c b^{2, 397}_2 ∨ -b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ false c in DIMACS: 5837 -5838 -5839 0 c -3 does not represent an automaton state. c -( b^{2, 397}_2 ∧ b^{2, 397}_1 ∧ b^{2, 397}_0 ∧ true) c in CNF: c -b^{2, 397}_2 ∨ -b^{2, 397}_1 ∨ -b^{2, 397}_0 ∨ false c in DIMACS: -5837 -5838 -5839 0 c i = 398 c -2+1 --> -1 c ( b^{2, 398}_2 ∧ b^{2, 398}_1 ∧ -b^{2, 398}_0 ∧ p_796) -> ( b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ b^{2, 399}_0) c in CNF: c -b^{2, 398}_2 ∨ -b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ -p_796 ∨ b^{2, 399}_2 c -b^{2, 398}_2 ∨ -b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ -p_796 ∨ -b^{2, 399}_1 c -b^{2, 398}_2 ∨ -b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ -p_796 ∨ b^{2, 399}_0 c in DIMACS: -5840 -5841 5842 -796 5843 0 -5840 -5841 5842 -796 -5844 0 -5840 -5841 5842 -796 5845 0 c -1+1 --> 0 c ( b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ b^{2, 398}_0 ∧ p_796) -> (-b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ -b^{2, 399}_0) c in CNF: c -b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ -p_796 ∨ -b^{2, 399}_2 c -b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ -p_796 ∨ -b^{2, 399}_1 c -b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ -p_796 ∨ -b^{2, 399}_0 c in DIMACS: -5840 5841 -5842 -796 -5843 0 -5840 5841 -5842 -796 -5844 0 -5840 5841 -5842 -796 -5845 0 c 0+1 --> 1 c (-b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ -b^{2, 398}_0 ∧ p_796) -> (-b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ b^{2, 399}_0) c in CNF: c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ -p_796 ∨ -b^{2, 399}_2 c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ -p_796 ∨ -b^{2, 399}_1 c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ -p_796 ∨ b^{2, 399}_0 c in DIMACS: 5840 5841 5842 -796 -5843 0 5840 5841 5842 -796 -5844 0 5840 5841 5842 -796 5845 0 c 1+1 --> 2 c (-b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ b^{2, 398}_0 ∧ p_796) -> (-b^{2, 399}_2 ∧ b^{2, 399}_1 ∧ -b^{2, 399}_0) c in CNF: c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ -p_796 ∨ -b^{2, 399}_2 c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ -p_796 ∨ b^{2, 399}_1 c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ -p_796 ∨ -b^{2, 399}_0 c in DIMACS: 5840 5841 -5842 -796 -5843 0 5840 5841 -5842 -796 5844 0 5840 5841 -5842 -796 -5845 0 c 2+1 --> break c (-b^{2, 398}_2 ∧ b^{2, 398}_1 ∧ -b^{2, 398}_0 ∧ p_796) -> break c in CNF: c b^{2, 398}_2 ∨ -b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ -p_796 ∨ break c in DIMACS: 5840 -5841 5842 -796 1162 0 c 2-1 --> 1 c (-b^{2, 398}_2 ∧ b^{2, 398}_1 ∧ -b^{2, 398}_0 ∧ -p_796) -> (-b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ b^{2, 399}_0) c in CNF: c b^{2, 398}_2 ∨ -b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ p_796 ∨ -b^{2, 399}_2 c b^{2, 398}_2 ∨ -b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ p_796 ∨ -b^{2, 399}_1 c b^{2, 398}_2 ∨ -b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ p_796 ∨ b^{2, 399}_0 c in DIMACS: 5840 -5841 5842 796 -5843 0 5840 -5841 5842 796 -5844 0 5840 -5841 5842 796 5845 0 c 1-1 --> 0 c (-b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ b^{2, 398}_0 ∧ -p_796) -> (-b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ -b^{2, 399}_0) c in CNF: c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ p_796 ∨ -b^{2, 399}_2 c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ p_796 ∨ -b^{2, 399}_1 c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ p_796 ∨ -b^{2, 399}_0 c in DIMACS: 5840 5841 -5842 796 -5843 0 5840 5841 -5842 796 -5844 0 5840 5841 -5842 796 -5845 0 c 0-1 --> -1 c (-b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ -b^{2, 398}_0 ∧ -p_796) -> ( b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ b^{2, 399}_0) c in CNF: c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ p_796 ∨ b^{2, 399}_2 c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ p_796 ∨ -b^{2, 399}_1 c b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ p_796 ∨ b^{2, 399}_0 c in DIMACS: 5840 5841 5842 796 5843 0 5840 5841 5842 796 -5844 0 5840 5841 5842 796 5845 0 c -1-1 --> -2 c ( b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ b^{2, 398}_0 ∧ -p_796) -> ( b^{2, 399}_2 ∧ b^{2, 399}_1 ∧ -b^{2, 399}_0) c in CNF: c -b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ p_796 ∨ b^{2, 399}_2 c -b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ p_796 ∨ b^{2, 399}_1 c -b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ p_796 ∨ -b^{2, 399}_0 c in DIMACS: -5840 5841 -5842 796 5843 0 -5840 5841 -5842 796 5844 0 -5840 5841 -5842 796 -5845 0 c -2-1 --> break c ( b^{2, 398}_2 ∧ b^{2, 398}_1 ∧ -b^{2, 398}_0 ∧ -p_796) -> break c in CNF: c -b^{2, 398}_2 ∨ -b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ p_796 ∨ break c in DIMACS: -5840 -5841 5842 796 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 398}_2 ∧ -b^{2, 398}_1 ∧ -b^{2, 398}_0 ∧ true) c in CNF: c -b^{2, 398}_2 ∨ b^{2, 398}_1 ∨ b^{2, 398}_0 ∨ false c in DIMACS: -5840 5841 5842 0 c 3 does not represent an automaton state. c -(-b^{2, 398}_2 ∧ b^{2, 398}_1 ∧ b^{2, 398}_0 ∧ true) c in CNF: c b^{2, 398}_2 ∨ -b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ false c in DIMACS: 5840 -5841 -5842 0 c -3 does not represent an automaton state. c -( b^{2, 398}_2 ∧ b^{2, 398}_1 ∧ b^{2, 398}_0 ∧ true) c in CNF: c -b^{2, 398}_2 ∨ -b^{2, 398}_1 ∨ -b^{2, 398}_0 ∨ false c in DIMACS: -5840 -5841 -5842 0 c i = 399 c -2+1 --> -1 c ( b^{2, 399}_2 ∧ b^{2, 399}_1 ∧ -b^{2, 399}_0 ∧ p_798) -> ( b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ b^{2, 400}_0) c in CNF: c -b^{2, 399}_2 ∨ -b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ -p_798 ∨ b^{2, 400}_2 c -b^{2, 399}_2 ∨ -b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ -p_798 ∨ -b^{2, 400}_1 c -b^{2, 399}_2 ∨ -b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ -p_798 ∨ b^{2, 400}_0 c in DIMACS: -5843 -5844 5845 -798 5846 0 -5843 -5844 5845 -798 -5847 0 -5843 -5844 5845 -798 5848 0 c -1+1 --> 0 c ( b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ b^{2, 399}_0 ∧ p_798) -> (-b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ -b^{2, 400}_0) c in CNF: c -b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ -p_798 ∨ -b^{2, 400}_2 c -b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ -p_798 ∨ -b^{2, 400}_1 c -b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ -p_798 ∨ -b^{2, 400}_0 c in DIMACS: -5843 5844 -5845 -798 -5846 0 -5843 5844 -5845 -798 -5847 0 -5843 5844 -5845 -798 -5848 0 c 0+1 --> 1 c (-b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ -b^{2, 399}_0 ∧ p_798) -> (-b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ b^{2, 400}_0) c in CNF: c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ -p_798 ∨ -b^{2, 400}_2 c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ -p_798 ∨ -b^{2, 400}_1 c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ -p_798 ∨ b^{2, 400}_0 c in DIMACS: 5843 5844 5845 -798 -5846 0 5843 5844 5845 -798 -5847 0 5843 5844 5845 -798 5848 0 c 1+1 --> 2 c (-b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ b^{2, 399}_0 ∧ p_798) -> (-b^{2, 400}_2 ∧ b^{2, 400}_1 ∧ -b^{2, 400}_0) c in CNF: c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ -p_798 ∨ -b^{2, 400}_2 c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ -p_798 ∨ b^{2, 400}_1 c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ -p_798 ∨ -b^{2, 400}_0 c in DIMACS: 5843 5844 -5845 -798 -5846 0 5843 5844 -5845 -798 5847 0 5843 5844 -5845 -798 -5848 0 c 2+1 --> break c (-b^{2, 399}_2 ∧ b^{2, 399}_1 ∧ -b^{2, 399}_0 ∧ p_798) -> break c in CNF: c b^{2, 399}_2 ∨ -b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ -p_798 ∨ break c in DIMACS: 5843 -5844 5845 -798 1162 0 c 2-1 --> 1 c (-b^{2, 399}_2 ∧ b^{2, 399}_1 ∧ -b^{2, 399}_0 ∧ -p_798) -> (-b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ b^{2, 400}_0) c in CNF: c b^{2, 399}_2 ∨ -b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ p_798 ∨ -b^{2, 400}_2 c b^{2, 399}_2 ∨ -b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ p_798 ∨ -b^{2, 400}_1 c b^{2, 399}_2 ∨ -b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ p_798 ∨ b^{2, 400}_0 c in DIMACS: 5843 -5844 5845 798 -5846 0 5843 -5844 5845 798 -5847 0 5843 -5844 5845 798 5848 0 c 1-1 --> 0 c (-b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ b^{2, 399}_0 ∧ -p_798) -> (-b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ -b^{2, 400}_0) c in CNF: c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ p_798 ∨ -b^{2, 400}_2 c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ p_798 ∨ -b^{2, 400}_1 c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ p_798 ∨ -b^{2, 400}_0 c in DIMACS: 5843 5844 -5845 798 -5846 0 5843 5844 -5845 798 -5847 0 5843 5844 -5845 798 -5848 0 c 0-1 --> -1 c (-b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ -b^{2, 399}_0 ∧ -p_798) -> ( b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ b^{2, 400}_0) c in CNF: c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ p_798 ∨ b^{2, 400}_2 c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ p_798 ∨ -b^{2, 400}_1 c b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ p_798 ∨ b^{2, 400}_0 c in DIMACS: 5843 5844 5845 798 5846 0 5843 5844 5845 798 -5847 0 5843 5844 5845 798 5848 0 c -1-1 --> -2 c ( b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ b^{2, 399}_0 ∧ -p_798) -> ( b^{2, 400}_2 ∧ b^{2, 400}_1 ∧ -b^{2, 400}_0) c in CNF: c -b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ p_798 ∨ b^{2, 400}_2 c -b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ p_798 ∨ b^{2, 400}_1 c -b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ p_798 ∨ -b^{2, 400}_0 c in DIMACS: -5843 5844 -5845 798 5846 0 -5843 5844 -5845 798 5847 0 -5843 5844 -5845 798 -5848 0 c -2-1 --> break c ( b^{2, 399}_2 ∧ b^{2, 399}_1 ∧ -b^{2, 399}_0 ∧ -p_798) -> break c in CNF: c -b^{2, 399}_2 ∨ -b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ p_798 ∨ break c in DIMACS: -5843 -5844 5845 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 399}_2 ∧ -b^{2, 399}_1 ∧ -b^{2, 399}_0 ∧ true) c in CNF: c -b^{2, 399}_2 ∨ b^{2, 399}_1 ∨ b^{2, 399}_0 ∨ false c in DIMACS: -5843 5844 5845 0 c 3 does not represent an automaton state. c -(-b^{2, 399}_2 ∧ b^{2, 399}_1 ∧ b^{2, 399}_0 ∧ true) c in CNF: c b^{2, 399}_2 ∨ -b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ false c in DIMACS: 5843 -5844 -5845 0 c -3 does not represent an automaton state. c -( b^{2, 399}_2 ∧ b^{2, 399}_1 ∧ b^{2, 399}_0 ∧ true) c in CNF: c -b^{2, 399}_2 ∨ -b^{2, 399}_1 ∨ -b^{2, 399}_0 ∨ false c in DIMACS: -5843 -5844 -5845 0 c i = 400 c -2+1 --> -1 c ( b^{2, 400}_2 ∧ b^{2, 400}_1 ∧ -b^{2, 400}_0 ∧ p_800) -> ( b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ b^{2, 401}_0) c in CNF: c -b^{2, 400}_2 ∨ -b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ -p_800 ∨ b^{2, 401}_2 c -b^{2, 400}_2 ∨ -b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ -p_800 ∨ -b^{2, 401}_1 c -b^{2, 400}_2 ∨ -b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ -p_800 ∨ b^{2, 401}_0 c in DIMACS: -5846 -5847 5848 -800 5849 0 -5846 -5847 5848 -800 -5850 0 -5846 -5847 5848 -800 5851 0 c -1+1 --> 0 c ( b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ b^{2, 400}_0 ∧ p_800) -> (-b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ -b^{2, 401}_0) c in CNF: c -b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ -p_800 ∨ -b^{2, 401}_2 c -b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ -p_800 ∨ -b^{2, 401}_1 c -b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ -p_800 ∨ -b^{2, 401}_0 c in DIMACS: -5846 5847 -5848 -800 -5849 0 -5846 5847 -5848 -800 -5850 0 -5846 5847 -5848 -800 -5851 0 c 0+1 --> 1 c (-b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ -b^{2, 400}_0 ∧ p_800) -> (-b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ b^{2, 401}_0) c in CNF: c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ -p_800 ∨ -b^{2, 401}_2 c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ -p_800 ∨ -b^{2, 401}_1 c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ -p_800 ∨ b^{2, 401}_0 c in DIMACS: 5846 5847 5848 -800 -5849 0 5846 5847 5848 -800 -5850 0 5846 5847 5848 -800 5851 0 c 1+1 --> 2 c (-b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ b^{2, 400}_0 ∧ p_800) -> (-b^{2, 401}_2 ∧ b^{2, 401}_1 ∧ -b^{2, 401}_0) c in CNF: c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ -p_800 ∨ -b^{2, 401}_2 c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ -p_800 ∨ b^{2, 401}_1 c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ -p_800 ∨ -b^{2, 401}_0 c in DIMACS: 5846 5847 -5848 -800 -5849 0 5846 5847 -5848 -800 5850 0 5846 5847 -5848 -800 -5851 0 c 2+1 --> break c (-b^{2, 400}_2 ∧ b^{2, 400}_1 ∧ -b^{2, 400}_0 ∧ p_800) -> break c in CNF: c b^{2, 400}_2 ∨ -b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ -p_800 ∨ break c in DIMACS: 5846 -5847 5848 -800 1162 0 c 2-1 --> 1 c (-b^{2, 400}_2 ∧ b^{2, 400}_1 ∧ -b^{2, 400}_0 ∧ -p_800) -> (-b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ b^{2, 401}_0) c in CNF: c b^{2, 400}_2 ∨ -b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ p_800 ∨ -b^{2, 401}_2 c b^{2, 400}_2 ∨ -b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ p_800 ∨ -b^{2, 401}_1 c b^{2, 400}_2 ∨ -b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ p_800 ∨ b^{2, 401}_0 c in DIMACS: 5846 -5847 5848 800 -5849 0 5846 -5847 5848 800 -5850 0 5846 -5847 5848 800 5851 0 c 1-1 --> 0 c (-b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ b^{2, 400}_0 ∧ -p_800) -> (-b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ -b^{2, 401}_0) c in CNF: c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ p_800 ∨ -b^{2, 401}_2 c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ p_800 ∨ -b^{2, 401}_1 c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ p_800 ∨ -b^{2, 401}_0 c in DIMACS: 5846 5847 -5848 800 -5849 0 5846 5847 -5848 800 -5850 0 5846 5847 -5848 800 -5851 0 c 0-1 --> -1 c (-b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ -b^{2, 400}_0 ∧ -p_800) -> ( b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ b^{2, 401}_0) c in CNF: c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ p_800 ∨ b^{2, 401}_2 c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ p_800 ∨ -b^{2, 401}_1 c b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ p_800 ∨ b^{2, 401}_0 c in DIMACS: 5846 5847 5848 800 5849 0 5846 5847 5848 800 -5850 0 5846 5847 5848 800 5851 0 c -1-1 --> -2 c ( b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ b^{2, 400}_0 ∧ -p_800) -> ( b^{2, 401}_2 ∧ b^{2, 401}_1 ∧ -b^{2, 401}_0) c in CNF: c -b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ p_800 ∨ b^{2, 401}_2 c -b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ p_800 ∨ b^{2, 401}_1 c -b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ p_800 ∨ -b^{2, 401}_0 c in DIMACS: -5846 5847 -5848 800 5849 0 -5846 5847 -5848 800 5850 0 -5846 5847 -5848 800 -5851 0 c -2-1 --> break c ( b^{2, 400}_2 ∧ b^{2, 400}_1 ∧ -b^{2, 400}_0 ∧ -p_800) -> break c in CNF: c -b^{2, 400}_2 ∨ -b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ p_800 ∨ break c in DIMACS: -5846 -5847 5848 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 400}_2 ∧ -b^{2, 400}_1 ∧ -b^{2, 400}_0 ∧ true) c in CNF: c -b^{2, 400}_2 ∨ b^{2, 400}_1 ∨ b^{2, 400}_0 ∨ false c in DIMACS: -5846 5847 5848 0 c 3 does not represent an automaton state. c -(-b^{2, 400}_2 ∧ b^{2, 400}_1 ∧ b^{2, 400}_0 ∧ true) c in CNF: c b^{2, 400}_2 ∨ -b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ false c in DIMACS: 5846 -5847 -5848 0 c -3 does not represent an automaton state. c -( b^{2, 400}_2 ∧ b^{2, 400}_1 ∧ b^{2, 400}_0 ∧ true) c in CNF: c -b^{2, 400}_2 ∨ -b^{2, 400}_1 ∨ -b^{2, 400}_0 ∨ false c in DIMACS: -5846 -5847 -5848 0 c i = 401 c -2+1 --> -1 c ( b^{2, 401}_2 ∧ b^{2, 401}_1 ∧ -b^{2, 401}_0 ∧ p_802) -> ( b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ b^{2, 402}_0) c in CNF: c -b^{2, 401}_2 ∨ -b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ -p_802 ∨ b^{2, 402}_2 c -b^{2, 401}_2 ∨ -b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ -p_802 ∨ -b^{2, 402}_1 c -b^{2, 401}_2 ∨ -b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ -p_802 ∨ b^{2, 402}_0 c in DIMACS: -5849 -5850 5851 -802 5852 0 -5849 -5850 5851 -802 -5853 0 -5849 -5850 5851 -802 5854 0 c -1+1 --> 0 c ( b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ b^{2, 401}_0 ∧ p_802) -> (-b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ -b^{2, 402}_0) c in CNF: c -b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ -p_802 ∨ -b^{2, 402}_2 c -b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ -p_802 ∨ -b^{2, 402}_1 c -b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ -p_802 ∨ -b^{2, 402}_0 c in DIMACS: -5849 5850 -5851 -802 -5852 0 -5849 5850 -5851 -802 -5853 0 -5849 5850 -5851 -802 -5854 0 c 0+1 --> 1 c (-b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ -b^{2, 401}_0 ∧ p_802) -> (-b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ b^{2, 402}_0) c in CNF: c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ -p_802 ∨ -b^{2, 402}_2 c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ -p_802 ∨ -b^{2, 402}_1 c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ -p_802 ∨ b^{2, 402}_0 c in DIMACS: 5849 5850 5851 -802 -5852 0 5849 5850 5851 -802 -5853 0 5849 5850 5851 -802 5854 0 c 1+1 --> 2 c (-b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ b^{2, 401}_0 ∧ p_802) -> (-b^{2, 402}_2 ∧ b^{2, 402}_1 ∧ -b^{2, 402}_0) c in CNF: c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ -p_802 ∨ -b^{2, 402}_2 c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ -p_802 ∨ b^{2, 402}_1 c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ -p_802 ∨ -b^{2, 402}_0 c in DIMACS: 5849 5850 -5851 -802 -5852 0 5849 5850 -5851 -802 5853 0 5849 5850 -5851 -802 -5854 0 c 2+1 --> break c (-b^{2, 401}_2 ∧ b^{2, 401}_1 ∧ -b^{2, 401}_0 ∧ p_802) -> break c in CNF: c b^{2, 401}_2 ∨ -b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ -p_802 ∨ break c in DIMACS: 5849 -5850 5851 -802 1162 0 c 2-1 --> 1 c (-b^{2, 401}_2 ∧ b^{2, 401}_1 ∧ -b^{2, 401}_0 ∧ -p_802) -> (-b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ b^{2, 402}_0) c in CNF: c b^{2, 401}_2 ∨ -b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ p_802 ∨ -b^{2, 402}_2 c b^{2, 401}_2 ∨ -b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ p_802 ∨ -b^{2, 402}_1 c b^{2, 401}_2 ∨ -b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ p_802 ∨ b^{2, 402}_0 c in DIMACS: 5849 -5850 5851 802 -5852 0 5849 -5850 5851 802 -5853 0 5849 -5850 5851 802 5854 0 c 1-1 --> 0 c (-b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ b^{2, 401}_0 ∧ -p_802) -> (-b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ -b^{2, 402}_0) c in CNF: c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ p_802 ∨ -b^{2, 402}_2 c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ p_802 ∨ -b^{2, 402}_1 c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ p_802 ∨ -b^{2, 402}_0 c in DIMACS: 5849 5850 -5851 802 -5852 0 5849 5850 -5851 802 -5853 0 5849 5850 -5851 802 -5854 0 c 0-1 --> -1 c (-b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ -b^{2, 401}_0 ∧ -p_802) -> ( b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ b^{2, 402}_0) c in CNF: c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ p_802 ∨ b^{2, 402}_2 c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ p_802 ∨ -b^{2, 402}_1 c b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ p_802 ∨ b^{2, 402}_0 c in DIMACS: 5849 5850 5851 802 5852 0 5849 5850 5851 802 -5853 0 5849 5850 5851 802 5854 0 c -1-1 --> -2 c ( b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ b^{2, 401}_0 ∧ -p_802) -> ( b^{2, 402}_2 ∧ b^{2, 402}_1 ∧ -b^{2, 402}_0) c in CNF: c -b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ p_802 ∨ b^{2, 402}_2 c -b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ p_802 ∨ b^{2, 402}_1 c -b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ p_802 ∨ -b^{2, 402}_0 c in DIMACS: -5849 5850 -5851 802 5852 0 -5849 5850 -5851 802 5853 0 -5849 5850 -5851 802 -5854 0 c -2-1 --> break c ( b^{2, 401}_2 ∧ b^{2, 401}_1 ∧ -b^{2, 401}_0 ∧ -p_802) -> break c in CNF: c -b^{2, 401}_2 ∨ -b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ p_802 ∨ break c in DIMACS: -5849 -5850 5851 802 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 401}_2 ∧ -b^{2, 401}_1 ∧ -b^{2, 401}_0 ∧ true) c in CNF: c -b^{2, 401}_2 ∨ b^{2, 401}_1 ∨ b^{2, 401}_0 ∨ false c in DIMACS: -5849 5850 5851 0 c 3 does not represent an automaton state. c -(-b^{2, 401}_2 ∧ b^{2, 401}_1 ∧ b^{2, 401}_0 ∧ true) c in CNF: c b^{2, 401}_2 ∨ -b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ false c in DIMACS: 5849 -5850 -5851 0 c -3 does not represent an automaton state. c -( b^{2, 401}_2 ∧ b^{2, 401}_1 ∧ b^{2, 401}_0 ∧ true) c in CNF: c -b^{2, 401}_2 ∨ -b^{2, 401}_1 ∨ -b^{2, 401}_0 ∨ false c in DIMACS: -5849 -5850 -5851 0 c i = 402 c -2+1 --> -1 c ( b^{2, 402}_2 ∧ b^{2, 402}_1 ∧ -b^{2, 402}_0 ∧ p_804) -> ( b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ b^{2, 403}_0) c in CNF: c -b^{2, 402}_2 ∨ -b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ -p_804 ∨ b^{2, 403}_2 c -b^{2, 402}_2 ∨ -b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ -p_804 ∨ -b^{2, 403}_1 c -b^{2, 402}_2 ∨ -b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ -p_804 ∨ b^{2, 403}_0 c in DIMACS: -5852 -5853 5854 -804 5855 0 -5852 -5853 5854 -804 -5856 0 -5852 -5853 5854 -804 5857 0 c -1+1 --> 0 c ( b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ b^{2, 402}_0 ∧ p_804) -> (-b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ -b^{2, 403}_0) c in CNF: c -b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ -p_804 ∨ -b^{2, 403}_2 c -b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ -p_804 ∨ -b^{2, 403}_1 c -b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ -p_804 ∨ -b^{2, 403}_0 c in DIMACS: -5852 5853 -5854 -804 -5855 0 -5852 5853 -5854 -804 -5856 0 -5852 5853 -5854 -804 -5857 0 c 0+1 --> 1 c (-b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ -b^{2, 402}_0 ∧ p_804) -> (-b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ b^{2, 403}_0) c in CNF: c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ -p_804 ∨ -b^{2, 403}_2 c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ -p_804 ∨ -b^{2, 403}_1 c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ -p_804 ∨ b^{2, 403}_0 c in DIMACS: 5852 5853 5854 -804 -5855 0 5852 5853 5854 -804 -5856 0 5852 5853 5854 -804 5857 0 c 1+1 --> 2 c (-b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ b^{2, 402}_0 ∧ p_804) -> (-b^{2, 403}_2 ∧ b^{2, 403}_1 ∧ -b^{2, 403}_0) c in CNF: c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ -p_804 ∨ -b^{2, 403}_2 c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ -p_804 ∨ b^{2, 403}_1 c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ -p_804 ∨ -b^{2, 403}_0 c in DIMACS: 5852 5853 -5854 -804 -5855 0 5852 5853 -5854 -804 5856 0 5852 5853 -5854 -804 -5857 0 c 2+1 --> break c (-b^{2, 402}_2 ∧ b^{2, 402}_1 ∧ -b^{2, 402}_0 ∧ p_804) -> break c in CNF: c b^{2, 402}_2 ∨ -b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ -p_804 ∨ break c in DIMACS: 5852 -5853 5854 -804 1162 0 c 2-1 --> 1 c (-b^{2, 402}_2 ∧ b^{2, 402}_1 ∧ -b^{2, 402}_0 ∧ -p_804) -> (-b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ b^{2, 403}_0) c in CNF: c b^{2, 402}_2 ∨ -b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ p_804 ∨ -b^{2, 403}_2 c b^{2, 402}_2 ∨ -b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ p_804 ∨ -b^{2, 403}_1 c b^{2, 402}_2 ∨ -b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ p_804 ∨ b^{2, 403}_0 c in DIMACS: 5852 -5853 5854 804 -5855 0 5852 -5853 5854 804 -5856 0 5852 -5853 5854 804 5857 0 c 1-1 --> 0 c (-b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ b^{2, 402}_0 ∧ -p_804) -> (-b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ -b^{2, 403}_0) c in CNF: c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ p_804 ∨ -b^{2, 403}_2 c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ p_804 ∨ -b^{2, 403}_1 c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ p_804 ∨ -b^{2, 403}_0 c in DIMACS: 5852 5853 -5854 804 -5855 0 5852 5853 -5854 804 -5856 0 5852 5853 -5854 804 -5857 0 c 0-1 --> -1 c (-b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ -b^{2, 402}_0 ∧ -p_804) -> ( b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ b^{2, 403}_0) c in CNF: c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ p_804 ∨ b^{2, 403}_2 c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ p_804 ∨ -b^{2, 403}_1 c b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ p_804 ∨ b^{2, 403}_0 c in DIMACS: 5852 5853 5854 804 5855 0 5852 5853 5854 804 -5856 0 5852 5853 5854 804 5857 0 c -1-1 --> -2 c ( b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ b^{2, 402}_0 ∧ -p_804) -> ( b^{2, 403}_2 ∧ b^{2, 403}_1 ∧ -b^{2, 403}_0) c in CNF: c -b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ p_804 ∨ b^{2, 403}_2 c -b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ p_804 ∨ b^{2, 403}_1 c -b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ p_804 ∨ -b^{2, 403}_0 c in DIMACS: -5852 5853 -5854 804 5855 0 -5852 5853 -5854 804 5856 0 -5852 5853 -5854 804 -5857 0 c -2-1 --> break c ( b^{2, 402}_2 ∧ b^{2, 402}_1 ∧ -b^{2, 402}_0 ∧ -p_804) -> break c in CNF: c -b^{2, 402}_2 ∨ -b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ p_804 ∨ break c in DIMACS: -5852 -5853 5854 804 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 402}_2 ∧ -b^{2, 402}_1 ∧ -b^{2, 402}_0 ∧ true) c in CNF: c -b^{2, 402}_2 ∨ b^{2, 402}_1 ∨ b^{2, 402}_0 ∨ false c in DIMACS: -5852 5853 5854 0 c 3 does not represent an automaton state. c -(-b^{2, 402}_2 ∧ b^{2, 402}_1 ∧ b^{2, 402}_0 ∧ true) c in CNF: c b^{2, 402}_2 ∨ -b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ false c in DIMACS: 5852 -5853 -5854 0 c -3 does not represent an automaton state. c -( b^{2, 402}_2 ∧ b^{2, 402}_1 ∧ b^{2, 402}_0 ∧ true) c in CNF: c -b^{2, 402}_2 ∨ -b^{2, 402}_1 ∨ -b^{2, 402}_0 ∨ false c in DIMACS: -5852 -5853 -5854 0 c i = 403 c -2+1 --> -1 c ( b^{2, 403}_2 ∧ b^{2, 403}_1 ∧ -b^{2, 403}_0 ∧ p_806) -> ( b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ b^{2, 404}_0) c in CNF: c -b^{2, 403}_2 ∨ -b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ -p_806 ∨ b^{2, 404}_2 c -b^{2, 403}_2 ∨ -b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ -p_806 ∨ -b^{2, 404}_1 c -b^{2, 403}_2 ∨ -b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ -p_806 ∨ b^{2, 404}_0 c in DIMACS: -5855 -5856 5857 -806 5858 0 -5855 -5856 5857 -806 -5859 0 -5855 -5856 5857 -806 5860 0 c -1+1 --> 0 c ( b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ b^{2, 403}_0 ∧ p_806) -> (-b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ -b^{2, 404}_0) c in CNF: c -b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ -p_806 ∨ -b^{2, 404}_2 c -b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ -p_806 ∨ -b^{2, 404}_1 c -b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ -p_806 ∨ -b^{2, 404}_0 c in DIMACS: -5855 5856 -5857 -806 -5858 0 -5855 5856 -5857 -806 -5859 0 -5855 5856 -5857 -806 -5860 0 c 0+1 --> 1 c (-b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ -b^{2, 403}_0 ∧ p_806) -> (-b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ b^{2, 404}_0) c in CNF: c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ -p_806 ∨ -b^{2, 404}_2 c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ -p_806 ∨ -b^{2, 404}_1 c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ -p_806 ∨ b^{2, 404}_0 c in DIMACS: 5855 5856 5857 -806 -5858 0 5855 5856 5857 -806 -5859 0 5855 5856 5857 -806 5860 0 c 1+1 --> 2 c (-b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ b^{2, 403}_0 ∧ p_806) -> (-b^{2, 404}_2 ∧ b^{2, 404}_1 ∧ -b^{2, 404}_0) c in CNF: c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ -p_806 ∨ -b^{2, 404}_2 c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ -p_806 ∨ b^{2, 404}_1 c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ -p_806 ∨ -b^{2, 404}_0 c in DIMACS: 5855 5856 -5857 -806 -5858 0 5855 5856 -5857 -806 5859 0 5855 5856 -5857 -806 -5860 0 c 2+1 --> break c (-b^{2, 403}_2 ∧ b^{2, 403}_1 ∧ -b^{2, 403}_0 ∧ p_806) -> break c in CNF: c b^{2, 403}_2 ∨ -b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ -p_806 ∨ break c in DIMACS: 5855 -5856 5857 -806 1162 0 c 2-1 --> 1 c (-b^{2, 403}_2 ∧ b^{2, 403}_1 ∧ -b^{2, 403}_0 ∧ -p_806) -> (-b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ b^{2, 404}_0) c in CNF: c b^{2, 403}_2 ∨ -b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ p_806 ∨ -b^{2, 404}_2 c b^{2, 403}_2 ∨ -b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ p_806 ∨ -b^{2, 404}_1 c b^{2, 403}_2 ∨ -b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ p_806 ∨ b^{2, 404}_0 c in DIMACS: 5855 -5856 5857 806 -5858 0 5855 -5856 5857 806 -5859 0 5855 -5856 5857 806 5860 0 c 1-1 --> 0 c (-b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ b^{2, 403}_0 ∧ -p_806) -> (-b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ -b^{2, 404}_0) c in CNF: c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ p_806 ∨ -b^{2, 404}_2 c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ p_806 ∨ -b^{2, 404}_1 c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ p_806 ∨ -b^{2, 404}_0 c in DIMACS: 5855 5856 -5857 806 -5858 0 5855 5856 -5857 806 -5859 0 5855 5856 -5857 806 -5860 0 c 0-1 --> -1 c (-b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ -b^{2, 403}_0 ∧ -p_806) -> ( b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ b^{2, 404}_0) c in CNF: c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ p_806 ∨ b^{2, 404}_2 c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ p_806 ∨ -b^{2, 404}_1 c b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ p_806 ∨ b^{2, 404}_0 c in DIMACS: 5855 5856 5857 806 5858 0 5855 5856 5857 806 -5859 0 5855 5856 5857 806 5860 0 c -1-1 --> -2 c ( b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ b^{2, 403}_0 ∧ -p_806) -> ( b^{2, 404}_2 ∧ b^{2, 404}_1 ∧ -b^{2, 404}_0) c in CNF: c -b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ p_806 ∨ b^{2, 404}_2 c -b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ p_806 ∨ b^{2, 404}_1 c -b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ p_806 ∨ -b^{2, 404}_0 c in DIMACS: -5855 5856 -5857 806 5858 0 -5855 5856 -5857 806 5859 0 -5855 5856 -5857 806 -5860 0 c -2-1 --> break c ( b^{2, 403}_2 ∧ b^{2, 403}_1 ∧ -b^{2, 403}_0 ∧ -p_806) -> break c in CNF: c -b^{2, 403}_2 ∨ -b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ p_806 ∨ break c in DIMACS: -5855 -5856 5857 806 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 403}_2 ∧ -b^{2, 403}_1 ∧ -b^{2, 403}_0 ∧ true) c in CNF: c -b^{2, 403}_2 ∨ b^{2, 403}_1 ∨ b^{2, 403}_0 ∨ false c in DIMACS: -5855 5856 5857 0 c 3 does not represent an automaton state. c -(-b^{2, 403}_2 ∧ b^{2, 403}_1 ∧ b^{2, 403}_0 ∧ true) c in CNF: c b^{2, 403}_2 ∨ -b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ false c in DIMACS: 5855 -5856 -5857 0 c -3 does not represent an automaton state. c -( b^{2, 403}_2 ∧ b^{2, 403}_1 ∧ b^{2, 403}_0 ∧ true) c in CNF: c -b^{2, 403}_2 ∨ -b^{2, 403}_1 ∨ -b^{2, 403}_0 ∨ false c in DIMACS: -5855 -5856 -5857 0 c i = 404 c -2+1 --> -1 c ( b^{2, 404}_2 ∧ b^{2, 404}_1 ∧ -b^{2, 404}_0 ∧ p_808) -> ( b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ b^{2, 405}_0) c in CNF: c -b^{2, 404}_2 ∨ -b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ -p_808 ∨ b^{2, 405}_2 c -b^{2, 404}_2 ∨ -b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ -p_808 ∨ -b^{2, 405}_1 c -b^{2, 404}_2 ∨ -b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ -p_808 ∨ b^{2, 405}_0 c in DIMACS: -5858 -5859 5860 -808 5861 0 -5858 -5859 5860 -808 -5862 0 -5858 -5859 5860 -808 5863 0 c -1+1 --> 0 c ( b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ b^{2, 404}_0 ∧ p_808) -> (-b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ -b^{2, 405}_0) c in CNF: c -b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ -p_808 ∨ -b^{2, 405}_2 c -b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ -p_808 ∨ -b^{2, 405}_1 c -b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ -p_808 ∨ -b^{2, 405}_0 c in DIMACS: -5858 5859 -5860 -808 -5861 0 -5858 5859 -5860 -808 -5862 0 -5858 5859 -5860 -808 -5863 0 c 0+1 --> 1 c (-b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ -b^{2, 404}_0 ∧ p_808) -> (-b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ b^{2, 405}_0) c in CNF: c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ -p_808 ∨ -b^{2, 405}_2 c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ -p_808 ∨ -b^{2, 405}_1 c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ -p_808 ∨ b^{2, 405}_0 c in DIMACS: 5858 5859 5860 -808 -5861 0 5858 5859 5860 -808 -5862 0 5858 5859 5860 -808 5863 0 c 1+1 --> 2 c (-b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ b^{2, 404}_0 ∧ p_808) -> (-b^{2, 405}_2 ∧ b^{2, 405}_1 ∧ -b^{2, 405}_0) c in CNF: c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ -p_808 ∨ -b^{2, 405}_2 c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ -p_808 ∨ b^{2, 405}_1 c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ -p_808 ∨ -b^{2, 405}_0 c in DIMACS: 5858 5859 -5860 -808 -5861 0 5858 5859 -5860 -808 5862 0 5858 5859 -5860 -808 -5863 0 c 2+1 --> break c (-b^{2, 404}_2 ∧ b^{2, 404}_1 ∧ -b^{2, 404}_0 ∧ p_808) -> break c in CNF: c b^{2, 404}_2 ∨ -b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ -p_808 ∨ break c in DIMACS: 5858 -5859 5860 -808 1162 0 c 2-1 --> 1 c (-b^{2, 404}_2 ∧ b^{2, 404}_1 ∧ -b^{2, 404}_0 ∧ -p_808) -> (-b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ b^{2, 405}_0) c in CNF: c b^{2, 404}_2 ∨ -b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ p_808 ∨ -b^{2, 405}_2 c b^{2, 404}_2 ∨ -b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ p_808 ∨ -b^{2, 405}_1 c b^{2, 404}_2 ∨ -b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ p_808 ∨ b^{2, 405}_0 c in DIMACS: 5858 -5859 5860 808 -5861 0 5858 -5859 5860 808 -5862 0 5858 -5859 5860 808 5863 0 c 1-1 --> 0 c (-b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ b^{2, 404}_0 ∧ -p_808) -> (-b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ -b^{2, 405}_0) c in CNF: c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ p_808 ∨ -b^{2, 405}_2 c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ p_808 ∨ -b^{2, 405}_1 c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ p_808 ∨ -b^{2, 405}_0 c in DIMACS: 5858 5859 -5860 808 -5861 0 5858 5859 -5860 808 -5862 0 5858 5859 -5860 808 -5863 0 c 0-1 --> -1 c (-b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ -b^{2, 404}_0 ∧ -p_808) -> ( b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ b^{2, 405}_0) c in CNF: c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ p_808 ∨ b^{2, 405}_2 c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ p_808 ∨ -b^{2, 405}_1 c b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ p_808 ∨ b^{2, 405}_0 c in DIMACS: 5858 5859 5860 808 5861 0 5858 5859 5860 808 -5862 0 5858 5859 5860 808 5863 0 c -1-1 --> -2 c ( b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ b^{2, 404}_0 ∧ -p_808) -> ( b^{2, 405}_2 ∧ b^{2, 405}_1 ∧ -b^{2, 405}_0) c in CNF: c -b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ p_808 ∨ b^{2, 405}_2 c -b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ p_808 ∨ b^{2, 405}_1 c -b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ p_808 ∨ -b^{2, 405}_0 c in DIMACS: -5858 5859 -5860 808 5861 0 -5858 5859 -5860 808 5862 0 -5858 5859 -5860 808 -5863 0 c -2-1 --> break c ( b^{2, 404}_2 ∧ b^{2, 404}_1 ∧ -b^{2, 404}_0 ∧ -p_808) -> break c in CNF: c -b^{2, 404}_2 ∨ -b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ p_808 ∨ break c in DIMACS: -5858 -5859 5860 808 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 404}_2 ∧ -b^{2, 404}_1 ∧ -b^{2, 404}_0 ∧ true) c in CNF: c -b^{2, 404}_2 ∨ b^{2, 404}_1 ∨ b^{2, 404}_0 ∨ false c in DIMACS: -5858 5859 5860 0 c 3 does not represent an automaton state. c -(-b^{2, 404}_2 ∧ b^{2, 404}_1 ∧ b^{2, 404}_0 ∧ true) c in CNF: c b^{2, 404}_2 ∨ -b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ false c in DIMACS: 5858 -5859 -5860 0 c -3 does not represent an automaton state. c -( b^{2, 404}_2 ∧ b^{2, 404}_1 ∧ b^{2, 404}_0 ∧ true) c in CNF: c -b^{2, 404}_2 ∨ -b^{2, 404}_1 ∨ -b^{2, 404}_0 ∨ false c in DIMACS: -5858 -5859 -5860 0 c i = 405 c -2+1 --> -1 c ( b^{2, 405}_2 ∧ b^{2, 405}_1 ∧ -b^{2, 405}_0 ∧ p_810) -> ( b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ b^{2, 406}_0) c in CNF: c -b^{2, 405}_2 ∨ -b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ -p_810 ∨ b^{2, 406}_2 c -b^{2, 405}_2 ∨ -b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ -p_810 ∨ -b^{2, 406}_1 c -b^{2, 405}_2 ∨ -b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ -p_810 ∨ b^{2, 406}_0 c in DIMACS: -5861 -5862 5863 -810 5864 0 -5861 -5862 5863 -810 -5865 0 -5861 -5862 5863 -810 5866 0 c -1+1 --> 0 c ( b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ b^{2, 405}_0 ∧ p_810) -> (-b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ -b^{2, 406}_0) c in CNF: c -b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ -p_810 ∨ -b^{2, 406}_2 c -b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ -p_810 ∨ -b^{2, 406}_1 c -b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ -p_810 ∨ -b^{2, 406}_0 c in DIMACS: -5861 5862 -5863 -810 -5864 0 -5861 5862 -5863 -810 -5865 0 -5861 5862 -5863 -810 -5866 0 c 0+1 --> 1 c (-b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ -b^{2, 405}_0 ∧ p_810) -> (-b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ b^{2, 406}_0) c in CNF: c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ -p_810 ∨ -b^{2, 406}_2 c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ -p_810 ∨ -b^{2, 406}_1 c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ -p_810 ∨ b^{2, 406}_0 c in DIMACS: 5861 5862 5863 -810 -5864 0 5861 5862 5863 -810 -5865 0 5861 5862 5863 -810 5866 0 c 1+1 --> 2 c (-b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ b^{2, 405}_0 ∧ p_810) -> (-b^{2, 406}_2 ∧ b^{2, 406}_1 ∧ -b^{2, 406}_0) c in CNF: c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ -p_810 ∨ -b^{2, 406}_2 c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ -p_810 ∨ b^{2, 406}_1 c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ -p_810 ∨ -b^{2, 406}_0 c in DIMACS: 5861 5862 -5863 -810 -5864 0 5861 5862 -5863 -810 5865 0 5861 5862 -5863 -810 -5866 0 c 2+1 --> break c (-b^{2, 405}_2 ∧ b^{2, 405}_1 ∧ -b^{2, 405}_0 ∧ p_810) -> break c in CNF: c b^{2, 405}_2 ∨ -b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ -p_810 ∨ break c in DIMACS: 5861 -5862 5863 -810 1162 0 c 2-1 --> 1 c (-b^{2, 405}_2 ∧ b^{2, 405}_1 ∧ -b^{2, 405}_0 ∧ -p_810) -> (-b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ b^{2, 406}_0) c in CNF: c b^{2, 405}_2 ∨ -b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ p_810 ∨ -b^{2, 406}_2 c b^{2, 405}_2 ∨ -b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ p_810 ∨ -b^{2, 406}_1 c b^{2, 405}_2 ∨ -b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ p_810 ∨ b^{2, 406}_0 c in DIMACS: 5861 -5862 5863 810 -5864 0 5861 -5862 5863 810 -5865 0 5861 -5862 5863 810 5866 0 c 1-1 --> 0 c (-b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ b^{2, 405}_0 ∧ -p_810) -> (-b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ -b^{2, 406}_0) c in CNF: c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ p_810 ∨ -b^{2, 406}_2 c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ p_810 ∨ -b^{2, 406}_1 c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ p_810 ∨ -b^{2, 406}_0 c in DIMACS: 5861 5862 -5863 810 -5864 0 5861 5862 -5863 810 -5865 0 5861 5862 -5863 810 -5866 0 c 0-1 --> -1 c (-b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ -b^{2, 405}_0 ∧ -p_810) -> ( b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ b^{2, 406}_0) c in CNF: c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ p_810 ∨ b^{2, 406}_2 c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ p_810 ∨ -b^{2, 406}_1 c b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ p_810 ∨ b^{2, 406}_0 c in DIMACS: 5861 5862 5863 810 5864 0 5861 5862 5863 810 -5865 0 5861 5862 5863 810 5866 0 c -1-1 --> -2 c ( b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ b^{2, 405}_0 ∧ -p_810) -> ( b^{2, 406}_2 ∧ b^{2, 406}_1 ∧ -b^{2, 406}_0) c in CNF: c -b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ p_810 ∨ b^{2, 406}_2 c -b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ p_810 ∨ b^{2, 406}_1 c -b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ p_810 ∨ -b^{2, 406}_0 c in DIMACS: -5861 5862 -5863 810 5864 0 -5861 5862 -5863 810 5865 0 -5861 5862 -5863 810 -5866 0 c -2-1 --> break c ( b^{2, 405}_2 ∧ b^{2, 405}_1 ∧ -b^{2, 405}_0 ∧ -p_810) -> break c in CNF: c -b^{2, 405}_2 ∨ -b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ p_810 ∨ break c in DIMACS: -5861 -5862 5863 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 405}_2 ∧ -b^{2, 405}_1 ∧ -b^{2, 405}_0 ∧ true) c in CNF: c -b^{2, 405}_2 ∨ b^{2, 405}_1 ∨ b^{2, 405}_0 ∨ false c in DIMACS: -5861 5862 5863 0 c 3 does not represent an automaton state. c -(-b^{2, 405}_2 ∧ b^{2, 405}_1 ∧ b^{2, 405}_0 ∧ true) c in CNF: c b^{2, 405}_2 ∨ -b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ false c in DIMACS: 5861 -5862 -5863 0 c -3 does not represent an automaton state. c -( b^{2, 405}_2 ∧ b^{2, 405}_1 ∧ b^{2, 405}_0 ∧ true) c in CNF: c -b^{2, 405}_2 ∨ -b^{2, 405}_1 ∨ -b^{2, 405}_0 ∨ false c in DIMACS: -5861 -5862 -5863 0 c i = 406 c -2+1 --> -1 c ( b^{2, 406}_2 ∧ b^{2, 406}_1 ∧ -b^{2, 406}_0 ∧ p_812) -> ( b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ b^{2, 407}_0) c in CNF: c -b^{2, 406}_2 ∨ -b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ -p_812 ∨ b^{2, 407}_2 c -b^{2, 406}_2 ∨ -b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ -p_812 ∨ -b^{2, 407}_1 c -b^{2, 406}_2 ∨ -b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ -p_812 ∨ b^{2, 407}_0 c in DIMACS: -5864 -5865 5866 -812 5867 0 -5864 -5865 5866 -812 -5868 0 -5864 -5865 5866 -812 5869 0 c -1+1 --> 0 c ( b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ b^{2, 406}_0 ∧ p_812) -> (-b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ -b^{2, 407}_0) c in CNF: c -b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ -p_812 ∨ -b^{2, 407}_2 c -b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ -p_812 ∨ -b^{2, 407}_1 c -b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ -p_812 ∨ -b^{2, 407}_0 c in DIMACS: -5864 5865 -5866 -812 -5867 0 -5864 5865 -5866 -812 -5868 0 -5864 5865 -5866 -812 -5869 0 c 0+1 --> 1 c (-b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ -b^{2, 406}_0 ∧ p_812) -> (-b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ b^{2, 407}_0) c in CNF: c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ -p_812 ∨ -b^{2, 407}_2 c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ -p_812 ∨ -b^{2, 407}_1 c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ -p_812 ∨ b^{2, 407}_0 c in DIMACS: 5864 5865 5866 -812 -5867 0 5864 5865 5866 -812 -5868 0 5864 5865 5866 -812 5869 0 c 1+1 --> 2 c (-b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ b^{2, 406}_0 ∧ p_812) -> (-b^{2, 407}_2 ∧ b^{2, 407}_1 ∧ -b^{2, 407}_0) c in CNF: c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ -p_812 ∨ -b^{2, 407}_2 c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ -p_812 ∨ b^{2, 407}_1 c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ -p_812 ∨ -b^{2, 407}_0 c in DIMACS: 5864 5865 -5866 -812 -5867 0 5864 5865 -5866 -812 5868 0 5864 5865 -5866 -812 -5869 0 c 2+1 --> break c (-b^{2, 406}_2 ∧ b^{2, 406}_1 ∧ -b^{2, 406}_0 ∧ p_812) -> break c in CNF: c b^{2, 406}_2 ∨ -b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ -p_812 ∨ break c in DIMACS: 5864 -5865 5866 -812 1162 0 c 2-1 --> 1 c (-b^{2, 406}_2 ∧ b^{2, 406}_1 ∧ -b^{2, 406}_0 ∧ -p_812) -> (-b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ b^{2, 407}_0) c in CNF: c b^{2, 406}_2 ∨ -b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ p_812 ∨ -b^{2, 407}_2 c b^{2, 406}_2 ∨ -b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ p_812 ∨ -b^{2, 407}_1 c b^{2, 406}_2 ∨ -b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ p_812 ∨ b^{2, 407}_0 c in DIMACS: 5864 -5865 5866 812 -5867 0 5864 -5865 5866 812 -5868 0 5864 -5865 5866 812 5869 0 c 1-1 --> 0 c (-b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ b^{2, 406}_0 ∧ -p_812) -> (-b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ -b^{2, 407}_0) c in CNF: c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ p_812 ∨ -b^{2, 407}_2 c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ p_812 ∨ -b^{2, 407}_1 c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ p_812 ∨ -b^{2, 407}_0 c in DIMACS: 5864 5865 -5866 812 -5867 0 5864 5865 -5866 812 -5868 0 5864 5865 -5866 812 -5869 0 c 0-1 --> -1 c (-b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ -b^{2, 406}_0 ∧ -p_812) -> ( b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ b^{2, 407}_0) c in CNF: c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ p_812 ∨ b^{2, 407}_2 c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ p_812 ∨ -b^{2, 407}_1 c b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ p_812 ∨ b^{2, 407}_0 c in DIMACS: 5864 5865 5866 812 5867 0 5864 5865 5866 812 -5868 0 5864 5865 5866 812 5869 0 c -1-1 --> -2 c ( b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ b^{2, 406}_0 ∧ -p_812) -> ( b^{2, 407}_2 ∧ b^{2, 407}_1 ∧ -b^{2, 407}_0) c in CNF: c -b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ p_812 ∨ b^{2, 407}_2 c -b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ p_812 ∨ b^{2, 407}_1 c -b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ p_812 ∨ -b^{2, 407}_0 c in DIMACS: -5864 5865 -5866 812 5867 0 -5864 5865 -5866 812 5868 0 -5864 5865 -5866 812 -5869 0 c -2-1 --> break c ( b^{2, 406}_2 ∧ b^{2, 406}_1 ∧ -b^{2, 406}_0 ∧ -p_812) -> break c in CNF: c -b^{2, 406}_2 ∨ -b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ p_812 ∨ break c in DIMACS: -5864 -5865 5866 812 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 406}_2 ∧ -b^{2, 406}_1 ∧ -b^{2, 406}_0 ∧ true) c in CNF: c -b^{2, 406}_2 ∨ b^{2, 406}_1 ∨ b^{2, 406}_0 ∨ false c in DIMACS: -5864 5865 5866 0 c 3 does not represent an automaton state. c -(-b^{2, 406}_2 ∧ b^{2, 406}_1 ∧ b^{2, 406}_0 ∧ true) c in CNF: c b^{2, 406}_2 ∨ -b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ false c in DIMACS: 5864 -5865 -5866 0 c -3 does not represent an automaton state. c -( b^{2, 406}_2 ∧ b^{2, 406}_1 ∧ b^{2, 406}_0 ∧ true) c in CNF: c -b^{2, 406}_2 ∨ -b^{2, 406}_1 ∨ -b^{2, 406}_0 ∨ false c in DIMACS: -5864 -5865 -5866 0 c i = 407 c -2+1 --> -1 c ( b^{2, 407}_2 ∧ b^{2, 407}_1 ∧ -b^{2, 407}_0 ∧ p_814) -> ( b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ b^{2, 408}_0) c in CNF: c -b^{2, 407}_2 ∨ -b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ -p_814 ∨ b^{2, 408}_2 c -b^{2, 407}_2 ∨ -b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ -p_814 ∨ -b^{2, 408}_1 c -b^{2, 407}_2 ∨ -b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ -p_814 ∨ b^{2, 408}_0 c in DIMACS: -5867 -5868 5869 -814 5870 0 -5867 -5868 5869 -814 -5871 0 -5867 -5868 5869 -814 5872 0 c -1+1 --> 0 c ( b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ b^{2, 407}_0 ∧ p_814) -> (-b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ -b^{2, 408}_0) c in CNF: c -b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ -p_814 ∨ -b^{2, 408}_2 c -b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ -p_814 ∨ -b^{2, 408}_1 c -b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ -p_814 ∨ -b^{2, 408}_0 c in DIMACS: -5867 5868 -5869 -814 -5870 0 -5867 5868 -5869 -814 -5871 0 -5867 5868 -5869 -814 -5872 0 c 0+1 --> 1 c (-b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ -b^{2, 407}_0 ∧ p_814) -> (-b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ b^{2, 408}_0) c in CNF: c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ -p_814 ∨ -b^{2, 408}_2 c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ -p_814 ∨ -b^{2, 408}_1 c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ -p_814 ∨ b^{2, 408}_0 c in DIMACS: 5867 5868 5869 -814 -5870 0 5867 5868 5869 -814 -5871 0 5867 5868 5869 -814 5872 0 c 1+1 --> 2 c (-b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ b^{2, 407}_0 ∧ p_814) -> (-b^{2, 408}_2 ∧ b^{2, 408}_1 ∧ -b^{2, 408}_0) c in CNF: c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ -p_814 ∨ -b^{2, 408}_2 c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ -p_814 ∨ b^{2, 408}_1 c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ -p_814 ∨ -b^{2, 408}_0 c in DIMACS: 5867 5868 -5869 -814 -5870 0 5867 5868 -5869 -814 5871 0 5867 5868 -5869 -814 -5872 0 c 2+1 --> break c (-b^{2, 407}_2 ∧ b^{2, 407}_1 ∧ -b^{2, 407}_0 ∧ p_814) -> break c in CNF: c b^{2, 407}_2 ∨ -b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ -p_814 ∨ break c in DIMACS: 5867 -5868 5869 -814 1162 0 c 2-1 --> 1 c (-b^{2, 407}_2 ∧ b^{2, 407}_1 ∧ -b^{2, 407}_0 ∧ -p_814) -> (-b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ b^{2, 408}_0) c in CNF: c b^{2, 407}_2 ∨ -b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ p_814 ∨ -b^{2, 408}_2 c b^{2, 407}_2 ∨ -b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ p_814 ∨ -b^{2, 408}_1 c b^{2, 407}_2 ∨ -b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ p_814 ∨ b^{2, 408}_0 c in DIMACS: 5867 -5868 5869 814 -5870 0 5867 -5868 5869 814 -5871 0 5867 -5868 5869 814 5872 0 c 1-1 --> 0 c (-b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ b^{2, 407}_0 ∧ -p_814) -> (-b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ -b^{2, 408}_0) c in CNF: c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ p_814 ∨ -b^{2, 408}_2 c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ p_814 ∨ -b^{2, 408}_1 c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ p_814 ∨ -b^{2, 408}_0 c in DIMACS: 5867 5868 -5869 814 -5870 0 5867 5868 -5869 814 -5871 0 5867 5868 -5869 814 -5872 0 c 0-1 --> -1 c (-b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ -b^{2, 407}_0 ∧ -p_814) -> ( b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ b^{2, 408}_0) c in CNF: c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ p_814 ∨ b^{2, 408}_2 c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ p_814 ∨ -b^{2, 408}_1 c b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ p_814 ∨ b^{2, 408}_0 c in DIMACS: 5867 5868 5869 814 5870 0 5867 5868 5869 814 -5871 0 5867 5868 5869 814 5872 0 c -1-1 --> -2 c ( b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ b^{2, 407}_0 ∧ -p_814) -> ( b^{2, 408}_2 ∧ b^{2, 408}_1 ∧ -b^{2, 408}_0) c in CNF: c -b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ p_814 ∨ b^{2, 408}_2 c -b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ p_814 ∨ b^{2, 408}_1 c -b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ p_814 ∨ -b^{2, 408}_0 c in DIMACS: -5867 5868 -5869 814 5870 0 -5867 5868 -5869 814 5871 0 -5867 5868 -5869 814 -5872 0 c -2-1 --> break c ( b^{2, 407}_2 ∧ b^{2, 407}_1 ∧ -b^{2, 407}_0 ∧ -p_814) -> break c in CNF: c -b^{2, 407}_2 ∨ -b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ p_814 ∨ break c in DIMACS: -5867 -5868 5869 814 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 407}_2 ∧ -b^{2, 407}_1 ∧ -b^{2, 407}_0 ∧ true) c in CNF: c -b^{2, 407}_2 ∨ b^{2, 407}_1 ∨ b^{2, 407}_0 ∨ false c in DIMACS: -5867 5868 5869 0 c 3 does not represent an automaton state. c -(-b^{2, 407}_2 ∧ b^{2, 407}_1 ∧ b^{2, 407}_0 ∧ true) c in CNF: c b^{2, 407}_2 ∨ -b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ false c in DIMACS: 5867 -5868 -5869 0 c -3 does not represent an automaton state. c -( b^{2, 407}_2 ∧ b^{2, 407}_1 ∧ b^{2, 407}_0 ∧ true) c in CNF: c -b^{2, 407}_2 ∨ -b^{2, 407}_1 ∨ -b^{2, 407}_0 ∨ false c in DIMACS: -5867 -5868 -5869 0 c i = 408 c -2+1 --> -1 c ( b^{2, 408}_2 ∧ b^{2, 408}_1 ∧ -b^{2, 408}_0 ∧ p_816) -> ( b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ b^{2, 409}_0) c in CNF: c -b^{2, 408}_2 ∨ -b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ -p_816 ∨ b^{2, 409}_2 c -b^{2, 408}_2 ∨ -b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ -p_816 ∨ -b^{2, 409}_1 c -b^{2, 408}_2 ∨ -b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ -p_816 ∨ b^{2, 409}_0 c in DIMACS: -5870 -5871 5872 -816 5873 0 -5870 -5871 5872 -816 -5874 0 -5870 -5871 5872 -816 5875 0 c -1+1 --> 0 c ( b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ b^{2, 408}_0 ∧ p_816) -> (-b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ -b^{2, 409}_0) c in CNF: c -b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ -p_816 ∨ -b^{2, 409}_2 c -b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ -p_816 ∨ -b^{2, 409}_1 c -b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ -p_816 ∨ -b^{2, 409}_0 c in DIMACS: -5870 5871 -5872 -816 -5873 0 -5870 5871 -5872 -816 -5874 0 -5870 5871 -5872 -816 -5875 0 c 0+1 --> 1 c (-b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ -b^{2, 408}_0 ∧ p_816) -> (-b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ b^{2, 409}_0) c in CNF: c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ -p_816 ∨ -b^{2, 409}_2 c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ -p_816 ∨ -b^{2, 409}_1 c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ -p_816 ∨ b^{2, 409}_0 c in DIMACS: 5870 5871 5872 -816 -5873 0 5870 5871 5872 -816 -5874 0 5870 5871 5872 -816 5875 0 c 1+1 --> 2 c (-b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ b^{2, 408}_0 ∧ p_816) -> (-b^{2, 409}_2 ∧ b^{2, 409}_1 ∧ -b^{2, 409}_0) c in CNF: c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ -p_816 ∨ -b^{2, 409}_2 c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ -p_816 ∨ b^{2, 409}_1 c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ -p_816 ∨ -b^{2, 409}_0 c in DIMACS: 5870 5871 -5872 -816 -5873 0 5870 5871 -5872 -816 5874 0 5870 5871 -5872 -816 -5875 0 c 2+1 --> break c (-b^{2, 408}_2 ∧ b^{2, 408}_1 ∧ -b^{2, 408}_0 ∧ p_816) -> break c in CNF: c b^{2, 408}_2 ∨ -b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ -p_816 ∨ break c in DIMACS: 5870 -5871 5872 -816 1162 0 c 2-1 --> 1 c (-b^{2, 408}_2 ∧ b^{2, 408}_1 ∧ -b^{2, 408}_0 ∧ -p_816) -> (-b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ b^{2, 409}_0) c in CNF: c b^{2, 408}_2 ∨ -b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ p_816 ∨ -b^{2, 409}_2 c b^{2, 408}_2 ∨ -b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ p_816 ∨ -b^{2, 409}_1 c b^{2, 408}_2 ∨ -b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ p_816 ∨ b^{2, 409}_0 c in DIMACS: 5870 -5871 5872 816 -5873 0 5870 -5871 5872 816 -5874 0 5870 -5871 5872 816 5875 0 c 1-1 --> 0 c (-b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ b^{2, 408}_0 ∧ -p_816) -> (-b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ -b^{2, 409}_0) c in CNF: c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ p_816 ∨ -b^{2, 409}_2 c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ p_816 ∨ -b^{2, 409}_1 c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ p_816 ∨ -b^{2, 409}_0 c in DIMACS: 5870 5871 -5872 816 -5873 0 5870 5871 -5872 816 -5874 0 5870 5871 -5872 816 -5875 0 c 0-1 --> -1 c (-b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ -b^{2, 408}_0 ∧ -p_816) -> ( b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ b^{2, 409}_0) c in CNF: c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ p_816 ∨ b^{2, 409}_2 c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ p_816 ∨ -b^{2, 409}_1 c b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ p_816 ∨ b^{2, 409}_0 c in DIMACS: 5870 5871 5872 816 5873 0 5870 5871 5872 816 -5874 0 5870 5871 5872 816 5875 0 c -1-1 --> -2 c ( b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ b^{2, 408}_0 ∧ -p_816) -> ( b^{2, 409}_2 ∧ b^{2, 409}_1 ∧ -b^{2, 409}_0) c in CNF: c -b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ p_816 ∨ b^{2, 409}_2 c -b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ p_816 ∨ b^{2, 409}_1 c -b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ p_816 ∨ -b^{2, 409}_0 c in DIMACS: -5870 5871 -5872 816 5873 0 -5870 5871 -5872 816 5874 0 -5870 5871 -5872 816 -5875 0 c -2-1 --> break c ( b^{2, 408}_2 ∧ b^{2, 408}_1 ∧ -b^{2, 408}_0 ∧ -p_816) -> break c in CNF: c -b^{2, 408}_2 ∨ -b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ p_816 ∨ break c in DIMACS: -5870 -5871 5872 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 408}_2 ∧ -b^{2, 408}_1 ∧ -b^{2, 408}_0 ∧ true) c in CNF: c -b^{2, 408}_2 ∨ b^{2, 408}_1 ∨ b^{2, 408}_0 ∨ false c in DIMACS: -5870 5871 5872 0 c 3 does not represent an automaton state. c -(-b^{2, 408}_2 ∧ b^{2, 408}_1 ∧ b^{2, 408}_0 ∧ true) c in CNF: c b^{2, 408}_2 ∨ -b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ false c in DIMACS: 5870 -5871 -5872 0 c -3 does not represent an automaton state. c -( b^{2, 408}_2 ∧ b^{2, 408}_1 ∧ b^{2, 408}_0 ∧ true) c in CNF: c -b^{2, 408}_2 ∨ -b^{2, 408}_1 ∨ -b^{2, 408}_0 ∨ false c in DIMACS: -5870 -5871 -5872 0 c i = 409 c -2+1 --> -1 c ( b^{2, 409}_2 ∧ b^{2, 409}_1 ∧ -b^{2, 409}_0 ∧ p_818) -> ( b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ b^{2, 410}_0) c in CNF: c -b^{2, 409}_2 ∨ -b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ -p_818 ∨ b^{2, 410}_2 c -b^{2, 409}_2 ∨ -b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ -p_818 ∨ -b^{2, 410}_1 c -b^{2, 409}_2 ∨ -b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ -p_818 ∨ b^{2, 410}_0 c in DIMACS: -5873 -5874 5875 -818 5876 0 -5873 -5874 5875 -818 -5877 0 -5873 -5874 5875 -818 5878 0 c -1+1 --> 0 c ( b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ b^{2, 409}_0 ∧ p_818) -> (-b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ -b^{2, 410}_0) c in CNF: c -b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ -p_818 ∨ -b^{2, 410}_2 c -b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ -p_818 ∨ -b^{2, 410}_1 c -b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ -p_818 ∨ -b^{2, 410}_0 c in DIMACS: -5873 5874 -5875 -818 -5876 0 -5873 5874 -5875 -818 -5877 0 -5873 5874 -5875 -818 -5878 0 c 0+1 --> 1 c (-b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ -b^{2, 409}_0 ∧ p_818) -> (-b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ b^{2, 410}_0) c in CNF: c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ -p_818 ∨ -b^{2, 410}_2 c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ -p_818 ∨ -b^{2, 410}_1 c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ -p_818 ∨ b^{2, 410}_0 c in DIMACS: 5873 5874 5875 -818 -5876 0 5873 5874 5875 -818 -5877 0 5873 5874 5875 -818 5878 0 c 1+1 --> 2 c (-b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ b^{2, 409}_0 ∧ p_818) -> (-b^{2, 410}_2 ∧ b^{2, 410}_1 ∧ -b^{2, 410}_0) c in CNF: c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ -p_818 ∨ -b^{2, 410}_2 c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ -p_818 ∨ b^{2, 410}_1 c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ -p_818 ∨ -b^{2, 410}_0 c in DIMACS: 5873 5874 -5875 -818 -5876 0 5873 5874 -5875 -818 5877 0 5873 5874 -5875 -818 -5878 0 c 2+1 --> break c (-b^{2, 409}_2 ∧ b^{2, 409}_1 ∧ -b^{2, 409}_0 ∧ p_818) -> break c in CNF: c b^{2, 409}_2 ∨ -b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ -p_818 ∨ break c in DIMACS: 5873 -5874 5875 -818 1162 0 c 2-1 --> 1 c (-b^{2, 409}_2 ∧ b^{2, 409}_1 ∧ -b^{2, 409}_0 ∧ -p_818) -> (-b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ b^{2, 410}_0) c in CNF: c b^{2, 409}_2 ∨ -b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ p_818 ∨ -b^{2, 410}_2 c b^{2, 409}_2 ∨ -b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ p_818 ∨ -b^{2, 410}_1 c b^{2, 409}_2 ∨ -b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ p_818 ∨ b^{2, 410}_0 c in DIMACS: 5873 -5874 5875 818 -5876 0 5873 -5874 5875 818 -5877 0 5873 -5874 5875 818 5878 0 c 1-1 --> 0 c (-b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ b^{2, 409}_0 ∧ -p_818) -> (-b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ -b^{2, 410}_0) c in CNF: c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ p_818 ∨ -b^{2, 410}_2 c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ p_818 ∨ -b^{2, 410}_1 c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ p_818 ∨ -b^{2, 410}_0 c in DIMACS: 5873 5874 -5875 818 -5876 0 5873 5874 -5875 818 -5877 0 5873 5874 -5875 818 -5878 0 c 0-1 --> -1 c (-b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ -b^{2, 409}_0 ∧ -p_818) -> ( b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ b^{2, 410}_0) c in CNF: c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ p_818 ∨ b^{2, 410}_2 c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ p_818 ∨ -b^{2, 410}_1 c b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ p_818 ∨ b^{2, 410}_0 c in DIMACS: 5873 5874 5875 818 5876 0 5873 5874 5875 818 -5877 0 5873 5874 5875 818 5878 0 c -1-1 --> -2 c ( b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ b^{2, 409}_0 ∧ -p_818) -> ( b^{2, 410}_2 ∧ b^{2, 410}_1 ∧ -b^{2, 410}_0) c in CNF: c -b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ p_818 ∨ b^{2, 410}_2 c -b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ p_818 ∨ b^{2, 410}_1 c -b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ p_818 ∨ -b^{2, 410}_0 c in DIMACS: -5873 5874 -5875 818 5876 0 -5873 5874 -5875 818 5877 0 -5873 5874 -5875 818 -5878 0 c -2-1 --> break c ( b^{2, 409}_2 ∧ b^{2, 409}_1 ∧ -b^{2, 409}_0 ∧ -p_818) -> break c in CNF: c -b^{2, 409}_2 ∨ -b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ p_818 ∨ break c in DIMACS: -5873 -5874 5875 818 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 409}_2 ∧ -b^{2, 409}_1 ∧ -b^{2, 409}_0 ∧ true) c in CNF: c -b^{2, 409}_2 ∨ b^{2, 409}_1 ∨ b^{2, 409}_0 ∨ false c in DIMACS: -5873 5874 5875 0 c 3 does not represent an automaton state. c -(-b^{2, 409}_2 ∧ b^{2, 409}_1 ∧ b^{2, 409}_0 ∧ true) c in CNF: c b^{2, 409}_2 ∨ -b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ false c in DIMACS: 5873 -5874 -5875 0 c -3 does not represent an automaton state. c -( b^{2, 409}_2 ∧ b^{2, 409}_1 ∧ b^{2, 409}_0 ∧ true) c in CNF: c -b^{2, 409}_2 ∨ -b^{2, 409}_1 ∨ -b^{2, 409}_0 ∨ false c in DIMACS: -5873 -5874 -5875 0 c i = 410 c -2+1 --> -1 c ( b^{2, 410}_2 ∧ b^{2, 410}_1 ∧ -b^{2, 410}_0 ∧ p_820) -> ( b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ b^{2, 411}_0) c in CNF: c -b^{2, 410}_2 ∨ -b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ -p_820 ∨ b^{2, 411}_2 c -b^{2, 410}_2 ∨ -b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ -p_820 ∨ -b^{2, 411}_1 c -b^{2, 410}_2 ∨ -b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ -p_820 ∨ b^{2, 411}_0 c in DIMACS: -5876 -5877 5878 -820 5879 0 -5876 -5877 5878 -820 -5880 0 -5876 -5877 5878 -820 5881 0 c -1+1 --> 0 c ( b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ b^{2, 410}_0 ∧ p_820) -> (-b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ -b^{2, 411}_0) c in CNF: c -b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ -p_820 ∨ -b^{2, 411}_2 c -b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ -p_820 ∨ -b^{2, 411}_1 c -b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ -p_820 ∨ -b^{2, 411}_0 c in DIMACS: -5876 5877 -5878 -820 -5879 0 -5876 5877 -5878 -820 -5880 0 -5876 5877 -5878 -820 -5881 0 c 0+1 --> 1 c (-b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ -b^{2, 410}_0 ∧ p_820) -> (-b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ b^{2, 411}_0) c in CNF: c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ -p_820 ∨ -b^{2, 411}_2 c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ -p_820 ∨ -b^{2, 411}_1 c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ -p_820 ∨ b^{2, 411}_0 c in DIMACS: 5876 5877 5878 -820 -5879 0 5876 5877 5878 -820 -5880 0 5876 5877 5878 -820 5881 0 c 1+1 --> 2 c (-b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ b^{2, 410}_0 ∧ p_820) -> (-b^{2, 411}_2 ∧ b^{2, 411}_1 ∧ -b^{2, 411}_0) c in CNF: c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ -p_820 ∨ -b^{2, 411}_2 c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ -p_820 ∨ b^{2, 411}_1 c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ -p_820 ∨ -b^{2, 411}_0 c in DIMACS: 5876 5877 -5878 -820 -5879 0 5876 5877 -5878 -820 5880 0 5876 5877 -5878 -820 -5881 0 c 2+1 --> break c (-b^{2, 410}_2 ∧ b^{2, 410}_1 ∧ -b^{2, 410}_0 ∧ p_820) -> break c in CNF: c b^{2, 410}_2 ∨ -b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ -p_820 ∨ break c in DIMACS: 5876 -5877 5878 -820 1162 0 c 2-1 --> 1 c (-b^{2, 410}_2 ∧ b^{2, 410}_1 ∧ -b^{2, 410}_0 ∧ -p_820) -> (-b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ b^{2, 411}_0) c in CNF: c b^{2, 410}_2 ∨ -b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ p_820 ∨ -b^{2, 411}_2 c b^{2, 410}_2 ∨ -b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ p_820 ∨ -b^{2, 411}_1 c b^{2, 410}_2 ∨ -b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ p_820 ∨ b^{2, 411}_0 c in DIMACS: 5876 -5877 5878 820 -5879 0 5876 -5877 5878 820 -5880 0 5876 -5877 5878 820 5881 0 c 1-1 --> 0 c (-b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ b^{2, 410}_0 ∧ -p_820) -> (-b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ -b^{2, 411}_0) c in CNF: c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ p_820 ∨ -b^{2, 411}_2 c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ p_820 ∨ -b^{2, 411}_1 c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ p_820 ∨ -b^{2, 411}_0 c in DIMACS: 5876 5877 -5878 820 -5879 0 5876 5877 -5878 820 -5880 0 5876 5877 -5878 820 -5881 0 c 0-1 --> -1 c (-b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ -b^{2, 410}_0 ∧ -p_820) -> ( b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ b^{2, 411}_0) c in CNF: c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ p_820 ∨ b^{2, 411}_2 c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ p_820 ∨ -b^{2, 411}_1 c b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ p_820 ∨ b^{2, 411}_0 c in DIMACS: 5876 5877 5878 820 5879 0 5876 5877 5878 820 -5880 0 5876 5877 5878 820 5881 0 c -1-1 --> -2 c ( b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ b^{2, 410}_0 ∧ -p_820) -> ( b^{2, 411}_2 ∧ b^{2, 411}_1 ∧ -b^{2, 411}_0) c in CNF: c -b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ p_820 ∨ b^{2, 411}_2 c -b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ p_820 ∨ b^{2, 411}_1 c -b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ p_820 ∨ -b^{2, 411}_0 c in DIMACS: -5876 5877 -5878 820 5879 0 -5876 5877 -5878 820 5880 0 -5876 5877 -5878 820 -5881 0 c -2-1 --> break c ( b^{2, 410}_2 ∧ b^{2, 410}_1 ∧ -b^{2, 410}_0 ∧ -p_820) -> break c in CNF: c -b^{2, 410}_2 ∨ -b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ p_820 ∨ break c in DIMACS: -5876 -5877 5878 820 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 410}_2 ∧ -b^{2, 410}_1 ∧ -b^{2, 410}_0 ∧ true) c in CNF: c -b^{2, 410}_2 ∨ b^{2, 410}_1 ∨ b^{2, 410}_0 ∨ false c in DIMACS: -5876 5877 5878 0 c 3 does not represent an automaton state. c -(-b^{2, 410}_2 ∧ b^{2, 410}_1 ∧ b^{2, 410}_0 ∧ true) c in CNF: c b^{2, 410}_2 ∨ -b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ false c in DIMACS: 5876 -5877 -5878 0 c -3 does not represent an automaton state. c -( b^{2, 410}_2 ∧ b^{2, 410}_1 ∧ b^{2, 410}_0 ∧ true) c in CNF: c -b^{2, 410}_2 ∨ -b^{2, 410}_1 ∨ -b^{2, 410}_0 ∨ false c in DIMACS: -5876 -5877 -5878 0 c i = 411 c -2+1 --> -1 c ( b^{2, 411}_2 ∧ b^{2, 411}_1 ∧ -b^{2, 411}_0 ∧ p_822) -> ( b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ b^{2, 412}_0) c in CNF: c -b^{2, 411}_2 ∨ -b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ -p_822 ∨ b^{2, 412}_2 c -b^{2, 411}_2 ∨ -b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ -p_822 ∨ -b^{2, 412}_1 c -b^{2, 411}_2 ∨ -b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ -p_822 ∨ b^{2, 412}_0 c in DIMACS: -5879 -5880 5881 -822 5882 0 -5879 -5880 5881 -822 -5883 0 -5879 -5880 5881 -822 5884 0 c -1+1 --> 0 c ( b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ b^{2, 411}_0 ∧ p_822) -> (-b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ -b^{2, 412}_0) c in CNF: c -b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ -p_822 ∨ -b^{2, 412}_2 c -b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ -p_822 ∨ -b^{2, 412}_1 c -b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ -p_822 ∨ -b^{2, 412}_0 c in DIMACS: -5879 5880 -5881 -822 -5882 0 -5879 5880 -5881 -822 -5883 0 -5879 5880 -5881 -822 -5884 0 c 0+1 --> 1 c (-b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ -b^{2, 411}_0 ∧ p_822) -> (-b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ b^{2, 412}_0) c in CNF: c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ -p_822 ∨ -b^{2, 412}_2 c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ -p_822 ∨ -b^{2, 412}_1 c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ -p_822 ∨ b^{2, 412}_0 c in DIMACS: 5879 5880 5881 -822 -5882 0 5879 5880 5881 -822 -5883 0 5879 5880 5881 -822 5884 0 c 1+1 --> 2 c (-b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ b^{2, 411}_0 ∧ p_822) -> (-b^{2, 412}_2 ∧ b^{2, 412}_1 ∧ -b^{2, 412}_0) c in CNF: c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ -p_822 ∨ -b^{2, 412}_2 c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ -p_822 ∨ b^{2, 412}_1 c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ -p_822 ∨ -b^{2, 412}_0 c in DIMACS: 5879 5880 -5881 -822 -5882 0 5879 5880 -5881 -822 5883 0 5879 5880 -5881 -822 -5884 0 c 2+1 --> break c (-b^{2, 411}_2 ∧ b^{2, 411}_1 ∧ -b^{2, 411}_0 ∧ p_822) -> break c in CNF: c b^{2, 411}_2 ∨ -b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ -p_822 ∨ break c in DIMACS: 5879 -5880 5881 -822 1162 0 c 2-1 --> 1 c (-b^{2, 411}_2 ∧ b^{2, 411}_1 ∧ -b^{2, 411}_0 ∧ -p_822) -> (-b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ b^{2, 412}_0) c in CNF: c b^{2, 411}_2 ∨ -b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ p_822 ∨ -b^{2, 412}_2 c b^{2, 411}_2 ∨ -b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ p_822 ∨ -b^{2, 412}_1 c b^{2, 411}_2 ∨ -b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ p_822 ∨ b^{2, 412}_0 c in DIMACS: 5879 -5880 5881 822 -5882 0 5879 -5880 5881 822 -5883 0 5879 -5880 5881 822 5884 0 c 1-1 --> 0 c (-b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ b^{2, 411}_0 ∧ -p_822) -> (-b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ -b^{2, 412}_0) c in CNF: c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ p_822 ∨ -b^{2, 412}_2 c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ p_822 ∨ -b^{2, 412}_1 c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ p_822 ∨ -b^{2, 412}_0 c in DIMACS: 5879 5880 -5881 822 -5882 0 5879 5880 -5881 822 -5883 0 5879 5880 -5881 822 -5884 0 c 0-1 --> -1 c (-b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ -b^{2, 411}_0 ∧ -p_822) -> ( b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ b^{2, 412}_0) c in CNF: c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ p_822 ∨ b^{2, 412}_2 c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ p_822 ∨ -b^{2, 412}_1 c b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ p_822 ∨ b^{2, 412}_0 c in DIMACS: 5879 5880 5881 822 5882 0 5879 5880 5881 822 -5883 0 5879 5880 5881 822 5884 0 c -1-1 --> -2 c ( b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ b^{2, 411}_0 ∧ -p_822) -> ( b^{2, 412}_2 ∧ b^{2, 412}_1 ∧ -b^{2, 412}_0) c in CNF: c -b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ p_822 ∨ b^{2, 412}_2 c -b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ p_822 ∨ b^{2, 412}_1 c -b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ p_822 ∨ -b^{2, 412}_0 c in DIMACS: -5879 5880 -5881 822 5882 0 -5879 5880 -5881 822 5883 0 -5879 5880 -5881 822 -5884 0 c -2-1 --> break c ( b^{2, 411}_2 ∧ b^{2, 411}_1 ∧ -b^{2, 411}_0 ∧ -p_822) -> break c in CNF: c -b^{2, 411}_2 ∨ -b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ p_822 ∨ break c in DIMACS: -5879 -5880 5881 822 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 411}_2 ∧ -b^{2, 411}_1 ∧ -b^{2, 411}_0 ∧ true) c in CNF: c -b^{2, 411}_2 ∨ b^{2, 411}_1 ∨ b^{2, 411}_0 ∨ false c in DIMACS: -5879 5880 5881 0 c 3 does not represent an automaton state. c -(-b^{2, 411}_2 ∧ b^{2, 411}_1 ∧ b^{2, 411}_0 ∧ true) c in CNF: c b^{2, 411}_2 ∨ -b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ false c in DIMACS: 5879 -5880 -5881 0 c -3 does not represent an automaton state. c -( b^{2, 411}_2 ∧ b^{2, 411}_1 ∧ b^{2, 411}_0 ∧ true) c in CNF: c -b^{2, 411}_2 ∨ -b^{2, 411}_1 ∨ -b^{2, 411}_0 ∨ false c in DIMACS: -5879 -5880 -5881 0 c i = 412 c -2+1 --> -1 c ( b^{2, 412}_2 ∧ b^{2, 412}_1 ∧ -b^{2, 412}_0 ∧ p_824) -> ( b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ b^{2, 413}_0) c in CNF: c -b^{2, 412}_2 ∨ -b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ -p_824 ∨ b^{2, 413}_2 c -b^{2, 412}_2 ∨ -b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ -p_824 ∨ -b^{2, 413}_1 c -b^{2, 412}_2 ∨ -b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ -p_824 ∨ b^{2, 413}_0 c in DIMACS: -5882 -5883 5884 -824 5885 0 -5882 -5883 5884 -824 -5886 0 -5882 -5883 5884 -824 5887 0 c -1+1 --> 0 c ( b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ b^{2, 412}_0 ∧ p_824) -> (-b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ -b^{2, 413}_0) c in CNF: c -b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ -p_824 ∨ -b^{2, 413}_2 c -b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ -p_824 ∨ -b^{2, 413}_1 c -b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ -p_824 ∨ -b^{2, 413}_0 c in DIMACS: -5882 5883 -5884 -824 -5885 0 -5882 5883 -5884 -824 -5886 0 -5882 5883 -5884 -824 -5887 0 c 0+1 --> 1 c (-b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ -b^{2, 412}_0 ∧ p_824) -> (-b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ b^{2, 413}_0) c in CNF: c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ -p_824 ∨ -b^{2, 413}_2 c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ -p_824 ∨ -b^{2, 413}_1 c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ -p_824 ∨ b^{2, 413}_0 c in DIMACS: 5882 5883 5884 -824 -5885 0 5882 5883 5884 -824 -5886 0 5882 5883 5884 -824 5887 0 c 1+1 --> 2 c (-b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ b^{2, 412}_0 ∧ p_824) -> (-b^{2, 413}_2 ∧ b^{2, 413}_1 ∧ -b^{2, 413}_0) c in CNF: c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ -p_824 ∨ -b^{2, 413}_2 c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ -p_824 ∨ b^{2, 413}_1 c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ -p_824 ∨ -b^{2, 413}_0 c in DIMACS: 5882 5883 -5884 -824 -5885 0 5882 5883 -5884 -824 5886 0 5882 5883 -5884 -824 -5887 0 c 2+1 --> break c (-b^{2, 412}_2 ∧ b^{2, 412}_1 ∧ -b^{2, 412}_0 ∧ p_824) -> break c in CNF: c b^{2, 412}_2 ∨ -b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ -p_824 ∨ break c in DIMACS: 5882 -5883 5884 -824 1162 0 c 2-1 --> 1 c (-b^{2, 412}_2 ∧ b^{2, 412}_1 ∧ -b^{2, 412}_0 ∧ -p_824) -> (-b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ b^{2, 413}_0) c in CNF: c b^{2, 412}_2 ∨ -b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ p_824 ∨ -b^{2, 413}_2 c b^{2, 412}_2 ∨ -b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ p_824 ∨ -b^{2, 413}_1 c b^{2, 412}_2 ∨ -b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ p_824 ∨ b^{2, 413}_0 c in DIMACS: 5882 -5883 5884 824 -5885 0 5882 -5883 5884 824 -5886 0 5882 -5883 5884 824 5887 0 c 1-1 --> 0 c (-b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ b^{2, 412}_0 ∧ -p_824) -> (-b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ -b^{2, 413}_0) c in CNF: c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ p_824 ∨ -b^{2, 413}_2 c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ p_824 ∨ -b^{2, 413}_1 c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ p_824 ∨ -b^{2, 413}_0 c in DIMACS: 5882 5883 -5884 824 -5885 0 5882 5883 -5884 824 -5886 0 5882 5883 -5884 824 -5887 0 c 0-1 --> -1 c (-b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ -b^{2, 412}_0 ∧ -p_824) -> ( b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ b^{2, 413}_0) c in CNF: c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ p_824 ∨ b^{2, 413}_2 c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ p_824 ∨ -b^{2, 413}_1 c b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ p_824 ∨ b^{2, 413}_0 c in DIMACS: 5882 5883 5884 824 5885 0 5882 5883 5884 824 -5886 0 5882 5883 5884 824 5887 0 c -1-1 --> -2 c ( b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ b^{2, 412}_0 ∧ -p_824) -> ( b^{2, 413}_2 ∧ b^{2, 413}_1 ∧ -b^{2, 413}_0) c in CNF: c -b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ p_824 ∨ b^{2, 413}_2 c -b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ p_824 ∨ b^{2, 413}_1 c -b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ p_824 ∨ -b^{2, 413}_0 c in DIMACS: -5882 5883 -5884 824 5885 0 -5882 5883 -5884 824 5886 0 -5882 5883 -5884 824 -5887 0 c -2-1 --> break c ( b^{2, 412}_2 ∧ b^{2, 412}_1 ∧ -b^{2, 412}_0 ∧ -p_824) -> break c in CNF: c -b^{2, 412}_2 ∨ -b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ p_824 ∨ break c in DIMACS: -5882 -5883 5884 824 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 412}_2 ∧ -b^{2, 412}_1 ∧ -b^{2, 412}_0 ∧ true) c in CNF: c -b^{2, 412}_2 ∨ b^{2, 412}_1 ∨ b^{2, 412}_0 ∨ false c in DIMACS: -5882 5883 5884 0 c 3 does not represent an automaton state. c -(-b^{2, 412}_2 ∧ b^{2, 412}_1 ∧ b^{2, 412}_0 ∧ true) c in CNF: c b^{2, 412}_2 ∨ -b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ false c in DIMACS: 5882 -5883 -5884 0 c -3 does not represent an automaton state. c -( b^{2, 412}_2 ∧ b^{2, 412}_1 ∧ b^{2, 412}_0 ∧ true) c in CNF: c -b^{2, 412}_2 ∨ -b^{2, 412}_1 ∨ -b^{2, 412}_0 ∨ false c in DIMACS: -5882 -5883 -5884 0 c i = 413 c -2+1 --> -1 c ( b^{2, 413}_2 ∧ b^{2, 413}_1 ∧ -b^{2, 413}_0 ∧ p_826) -> ( b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ b^{2, 414}_0) c in CNF: c -b^{2, 413}_2 ∨ -b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ -p_826 ∨ b^{2, 414}_2 c -b^{2, 413}_2 ∨ -b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ -p_826 ∨ -b^{2, 414}_1 c -b^{2, 413}_2 ∨ -b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ -p_826 ∨ b^{2, 414}_0 c in DIMACS: -5885 -5886 5887 -826 5888 0 -5885 -5886 5887 -826 -5889 0 -5885 -5886 5887 -826 5890 0 c -1+1 --> 0 c ( b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ b^{2, 413}_0 ∧ p_826) -> (-b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ -b^{2, 414}_0) c in CNF: c -b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ -p_826 ∨ -b^{2, 414}_2 c -b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ -p_826 ∨ -b^{2, 414}_1 c -b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ -p_826 ∨ -b^{2, 414}_0 c in DIMACS: -5885 5886 -5887 -826 -5888 0 -5885 5886 -5887 -826 -5889 0 -5885 5886 -5887 -826 -5890 0 c 0+1 --> 1 c (-b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ -b^{2, 413}_0 ∧ p_826) -> (-b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ b^{2, 414}_0) c in CNF: c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ -p_826 ∨ -b^{2, 414}_2 c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ -p_826 ∨ -b^{2, 414}_1 c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ -p_826 ∨ b^{2, 414}_0 c in DIMACS: 5885 5886 5887 -826 -5888 0 5885 5886 5887 -826 -5889 0 5885 5886 5887 -826 5890 0 c 1+1 --> 2 c (-b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ b^{2, 413}_0 ∧ p_826) -> (-b^{2, 414}_2 ∧ b^{2, 414}_1 ∧ -b^{2, 414}_0) c in CNF: c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ -p_826 ∨ -b^{2, 414}_2 c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ -p_826 ∨ b^{2, 414}_1 c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ -p_826 ∨ -b^{2, 414}_0 c in DIMACS: 5885 5886 -5887 -826 -5888 0 5885 5886 -5887 -826 5889 0 5885 5886 -5887 -826 -5890 0 c 2+1 --> break c (-b^{2, 413}_2 ∧ b^{2, 413}_1 ∧ -b^{2, 413}_0 ∧ p_826) -> break c in CNF: c b^{2, 413}_2 ∨ -b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ -p_826 ∨ break c in DIMACS: 5885 -5886 5887 -826 1162 0 c 2-1 --> 1 c (-b^{2, 413}_2 ∧ b^{2, 413}_1 ∧ -b^{2, 413}_0 ∧ -p_826) -> (-b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ b^{2, 414}_0) c in CNF: c b^{2, 413}_2 ∨ -b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ p_826 ∨ -b^{2, 414}_2 c b^{2, 413}_2 ∨ -b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ p_826 ∨ -b^{2, 414}_1 c b^{2, 413}_2 ∨ -b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ p_826 ∨ b^{2, 414}_0 c in DIMACS: 5885 -5886 5887 826 -5888 0 5885 -5886 5887 826 -5889 0 5885 -5886 5887 826 5890 0 c 1-1 --> 0 c (-b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ b^{2, 413}_0 ∧ -p_826) -> (-b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ -b^{2, 414}_0) c in CNF: c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ p_826 ∨ -b^{2, 414}_2 c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ p_826 ∨ -b^{2, 414}_1 c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ p_826 ∨ -b^{2, 414}_0 c in DIMACS: 5885 5886 -5887 826 -5888 0 5885 5886 -5887 826 -5889 0 5885 5886 -5887 826 -5890 0 c 0-1 --> -1 c (-b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ -b^{2, 413}_0 ∧ -p_826) -> ( b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ b^{2, 414}_0) c in CNF: c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ p_826 ∨ b^{2, 414}_2 c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ p_826 ∨ -b^{2, 414}_1 c b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ p_826 ∨ b^{2, 414}_0 c in DIMACS: 5885 5886 5887 826 5888 0 5885 5886 5887 826 -5889 0 5885 5886 5887 826 5890 0 c -1-1 --> -2 c ( b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ b^{2, 413}_0 ∧ -p_826) -> ( b^{2, 414}_2 ∧ b^{2, 414}_1 ∧ -b^{2, 414}_0) c in CNF: c -b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ p_826 ∨ b^{2, 414}_2 c -b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ p_826 ∨ b^{2, 414}_1 c -b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ p_826 ∨ -b^{2, 414}_0 c in DIMACS: -5885 5886 -5887 826 5888 0 -5885 5886 -5887 826 5889 0 -5885 5886 -5887 826 -5890 0 c -2-1 --> break c ( b^{2, 413}_2 ∧ b^{2, 413}_1 ∧ -b^{2, 413}_0 ∧ -p_826) -> break c in CNF: c -b^{2, 413}_2 ∨ -b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ p_826 ∨ break c in DIMACS: -5885 -5886 5887 826 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 413}_2 ∧ -b^{2, 413}_1 ∧ -b^{2, 413}_0 ∧ true) c in CNF: c -b^{2, 413}_2 ∨ b^{2, 413}_1 ∨ b^{2, 413}_0 ∨ false c in DIMACS: -5885 5886 5887 0 c 3 does not represent an automaton state. c -(-b^{2, 413}_2 ∧ b^{2, 413}_1 ∧ b^{2, 413}_0 ∧ true) c in CNF: c b^{2, 413}_2 ∨ -b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ false c in DIMACS: 5885 -5886 -5887 0 c -3 does not represent an automaton state. c -( b^{2, 413}_2 ∧ b^{2, 413}_1 ∧ b^{2, 413}_0 ∧ true) c in CNF: c -b^{2, 413}_2 ∨ -b^{2, 413}_1 ∨ -b^{2, 413}_0 ∨ false c in DIMACS: -5885 -5886 -5887 0 c i = 414 c -2+1 --> -1 c ( b^{2, 414}_2 ∧ b^{2, 414}_1 ∧ -b^{2, 414}_0 ∧ p_828) -> ( b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ b^{2, 415}_0) c in CNF: c -b^{2, 414}_2 ∨ -b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ -p_828 ∨ b^{2, 415}_2 c -b^{2, 414}_2 ∨ -b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ -p_828 ∨ -b^{2, 415}_1 c -b^{2, 414}_2 ∨ -b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ -p_828 ∨ b^{2, 415}_0 c in DIMACS: -5888 -5889 5890 -828 5891 0 -5888 -5889 5890 -828 -5892 0 -5888 -5889 5890 -828 5893 0 c -1+1 --> 0 c ( b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ b^{2, 414}_0 ∧ p_828) -> (-b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ -b^{2, 415}_0) c in CNF: c -b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ -p_828 ∨ -b^{2, 415}_2 c -b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ -p_828 ∨ -b^{2, 415}_1 c -b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ -p_828 ∨ -b^{2, 415}_0 c in DIMACS: -5888 5889 -5890 -828 -5891 0 -5888 5889 -5890 -828 -5892 0 -5888 5889 -5890 -828 -5893 0 c 0+1 --> 1 c (-b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ -b^{2, 414}_0 ∧ p_828) -> (-b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ b^{2, 415}_0) c in CNF: c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ -p_828 ∨ -b^{2, 415}_2 c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ -p_828 ∨ -b^{2, 415}_1 c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ -p_828 ∨ b^{2, 415}_0 c in DIMACS: 5888 5889 5890 -828 -5891 0 5888 5889 5890 -828 -5892 0 5888 5889 5890 -828 5893 0 c 1+1 --> 2 c (-b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ b^{2, 414}_0 ∧ p_828) -> (-b^{2, 415}_2 ∧ b^{2, 415}_1 ∧ -b^{2, 415}_0) c in CNF: c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ -p_828 ∨ -b^{2, 415}_2 c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ -p_828 ∨ b^{2, 415}_1 c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ -p_828 ∨ -b^{2, 415}_0 c in DIMACS: 5888 5889 -5890 -828 -5891 0 5888 5889 -5890 -828 5892 0 5888 5889 -5890 -828 -5893 0 c 2+1 --> break c (-b^{2, 414}_2 ∧ b^{2, 414}_1 ∧ -b^{2, 414}_0 ∧ p_828) -> break c in CNF: c b^{2, 414}_2 ∨ -b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ -p_828 ∨ break c in DIMACS: 5888 -5889 5890 -828 1162 0 c 2-1 --> 1 c (-b^{2, 414}_2 ∧ b^{2, 414}_1 ∧ -b^{2, 414}_0 ∧ -p_828) -> (-b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ b^{2, 415}_0) c in CNF: c b^{2, 414}_2 ∨ -b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ p_828 ∨ -b^{2, 415}_2 c b^{2, 414}_2 ∨ -b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ p_828 ∨ -b^{2, 415}_1 c b^{2, 414}_2 ∨ -b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ p_828 ∨ b^{2, 415}_0 c in DIMACS: 5888 -5889 5890 828 -5891 0 5888 -5889 5890 828 -5892 0 5888 -5889 5890 828 5893 0 c 1-1 --> 0 c (-b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ b^{2, 414}_0 ∧ -p_828) -> (-b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ -b^{2, 415}_0) c in CNF: c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ p_828 ∨ -b^{2, 415}_2 c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ p_828 ∨ -b^{2, 415}_1 c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ p_828 ∨ -b^{2, 415}_0 c in DIMACS: 5888 5889 -5890 828 -5891 0 5888 5889 -5890 828 -5892 0 5888 5889 -5890 828 -5893 0 c 0-1 --> -1 c (-b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ -b^{2, 414}_0 ∧ -p_828) -> ( b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ b^{2, 415}_0) c in CNF: c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ p_828 ∨ b^{2, 415}_2 c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ p_828 ∨ -b^{2, 415}_1 c b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ p_828 ∨ b^{2, 415}_0 c in DIMACS: 5888 5889 5890 828 5891 0 5888 5889 5890 828 -5892 0 5888 5889 5890 828 5893 0 c -1-1 --> -2 c ( b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ b^{2, 414}_0 ∧ -p_828) -> ( b^{2, 415}_2 ∧ b^{2, 415}_1 ∧ -b^{2, 415}_0) c in CNF: c -b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ p_828 ∨ b^{2, 415}_2 c -b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ p_828 ∨ b^{2, 415}_1 c -b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ p_828 ∨ -b^{2, 415}_0 c in DIMACS: -5888 5889 -5890 828 5891 0 -5888 5889 -5890 828 5892 0 -5888 5889 -5890 828 -5893 0 c -2-1 --> break c ( b^{2, 414}_2 ∧ b^{2, 414}_1 ∧ -b^{2, 414}_0 ∧ -p_828) -> break c in CNF: c -b^{2, 414}_2 ∨ -b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ p_828 ∨ break c in DIMACS: -5888 -5889 5890 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 414}_2 ∧ -b^{2, 414}_1 ∧ -b^{2, 414}_0 ∧ true) c in CNF: c -b^{2, 414}_2 ∨ b^{2, 414}_1 ∨ b^{2, 414}_0 ∨ false c in DIMACS: -5888 5889 5890 0 c 3 does not represent an automaton state. c -(-b^{2, 414}_2 ∧ b^{2, 414}_1 ∧ b^{2, 414}_0 ∧ true) c in CNF: c b^{2, 414}_2 ∨ -b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ false c in DIMACS: 5888 -5889 -5890 0 c -3 does not represent an automaton state. c -( b^{2, 414}_2 ∧ b^{2, 414}_1 ∧ b^{2, 414}_0 ∧ true) c in CNF: c -b^{2, 414}_2 ∨ -b^{2, 414}_1 ∨ -b^{2, 414}_0 ∨ false c in DIMACS: -5888 -5889 -5890 0 c i = 415 c -2+1 --> -1 c ( b^{2, 415}_2 ∧ b^{2, 415}_1 ∧ -b^{2, 415}_0 ∧ p_830) -> ( b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ b^{2, 416}_0) c in CNF: c -b^{2, 415}_2 ∨ -b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ -p_830 ∨ b^{2, 416}_2 c -b^{2, 415}_2 ∨ -b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ -p_830 ∨ -b^{2, 416}_1 c -b^{2, 415}_2 ∨ -b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ -p_830 ∨ b^{2, 416}_0 c in DIMACS: -5891 -5892 5893 -830 5894 0 -5891 -5892 5893 -830 -5895 0 -5891 -5892 5893 -830 5896 0 c -1+1 --> 0 c ( b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ b^{2, 415}_0 ∧ p_830) -> (-b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ -b^{2, 416}_0) c in CNF: c -b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ -p_830 ∨ -b^{2, 416}_2 c -b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ -p_830 ∨ -b^{2, 416}_1 c -b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ -p_830 ∨ -b^{2, 416}_0 c in DIMACS: -5891 5892 -5893 -830 -5894 0 -5891 5892 -5893 -830 -5895 0 -5891 5892 -5893 -830 -5896 0 c 0+1 --> 1 c (-b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ -b^{2, 415}_0 ∧ p_830) -> (-b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ b^{2, 416}_0) c in CNF: c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ -p_830 ∨ -b^{2, 416}_2 c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ -p_830 ∨ -b^{2, 416}_1 c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ -p_830 ∨ b^{2, 416}_0 c in DIMACS: 5891 5892 5893 -830 -5894 0 5891 5892 5893 -830 -5895 0 5891 5892 5893 -830 5896 0 c 1+1 --> 2 c (-b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ b^{2, 415}_0 ∧ p_830) -> (-b^{2, 416}_2 ∧ b^{2, 416}_1 ∧ -b^{2, 416}_0) c in CNF: c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ -p_830 ∨ -b^{2, 416}_2 c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ -p_830 ∨ b^{2, 416}_1 c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ -p_830 ∨ -b^{2, 416}_0 c in DIMACS: 5891 5892 -5893 -830 -5894 0 5891 5892 -5893 -830 5895 0 5891 5892 -5893 -830 -5896 0 c 2+1 --> break c (-b^{2, 415}_2 ∧ b^{2, 415}_1 ∧ -b^{2, 415}_0 ∧ p_830) -> break c in CNF: c b^{2, 415}_2 ∨ -b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ -p_830 ∨ break c in DIMACS: 5891 -5892 5893 -830 1162 0 c 2-1 --> 1 c (-b^{2, 415}_2 ∧ b^{2, 415}_1 ∧ -b^{2, 415}_0 ∧ -p_830) -> (-b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ b^{2, 416}_0) c in CNF: c b^{2, 415}_2 ∨ -b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ p_830 ∨ -b^{2, 416}_2 c b^{2, 415}_2 ∨ -b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ p_830 ∨ -b^{2, 416}_1 c b^{2, 415}_2 ∨ -b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ p_830 ∨ b^{2, 416}_0 c in DIMACS: 5891 -5892 5893 830 -5894 0 5891 -5892 5893 830 -5895 0 5891 -5892 5893 830 5896 0 c 1-1 --> 0 c (-b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ b^{2, 415}_0 ∧ -p_830) -> (-b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ -b^{2, 416}_0) c in CNF: c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ p_830 ∨ -b^{2, 416}_2 c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ p_830 ∨ -b^{2, 416}_1 c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ p_830 ∨ -b^{2, 416}_0 c in DIMACS: 5891 5892 -5893 830 -5894 0 5891 5892 -5893 830 -5895 0 5891 5892 -5893 830 -5896 0 c 0-1 --> -1 c (-b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ -b^{2, 415}_0 ∧ -p_830) -> ( b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ b^{2, 416}_0) c in CNF: c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ p_830 ∨ b^{2, 416}_2 c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ p_830 ∨ -b^{2, 416}_1 c b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ p_830 ∨ b^{2, 416}_0 c in DIMACS: 5891 5892 5893 830 5894 0 5891 5892 5893 830 -5895 0 5891 5892 5893 830 5896 0 c -1-1 --> -2 c ( b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ b^{2, 415}_0 ∧ -p_830) -> ( b^{2, 416}_2 ∧ b^{2, 416}_1 ∧ -b^{2, 416}_0) c in CNF: c -b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ p_830 ∨ b^{2, 416}_2 c -b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ p_830 ∨ b^{2, 416}_1 c -b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ p_830 ∨ -b^{2, 416}_0 c in DIMACS: -5891 5892 -5893 830 5894 0 -5891 5892 -5893 830 5895 0 -5891 5892 -5893 830 -5896 0 c -2-1 --> break c ( b^{2, 415}_2 ∧ b^{2, 415}_1 ∧ -b^{2, 415}_0 ∧ -p_830) -> break c in CNF: c -b^{2, 415}_2 ∨ -b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ p_830 ∨ break c in DIMACS: -5891 -5892 5893 830 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 415}_2 ∧ -b^{2, 415}_1 ∧ -b^{2, 415}_0 ∧ true) c in CNF: c -b^{2, 415}_2 ∨ b^{2, 415}_1 ∨ b^{2, 415}_0 ∨ false c in DIMACS: -5891 5892 5893 0 c 3 does not represent an automaton state. c -(-b^{2, 415}_2 ∧ b^{2, 415}_1 ∧ b^{2, 415}_0 ∧ true) c in CNF: c b^{2, 415}_2 ∨ -b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ false c in DIMACS: 5891 -5892 -5893 0 c -3 does not represent an automaton state. c -( b^{2, 415}_2 ∧ b^{2, 415}_1 ∧ b^{2, 415}_0 ∧ true) c in CNF: c -b^{2, 415}_2 ∨ -b^{2, 415}_1 ∨ -b^{2, 415}_0 ∨ false c in DIMACS: -5891 -5892 -5893 0 c i = 416 c -2+1 --> -1 c ( b^{2, 416}_2 ∧ b^{2, 416}_1 ∧ -b^{2, 416}_0 ∧ p_832) -> ( b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ b^{2, 417}_0) c in CNF: c -b^{2, 416}_2 ∨ -b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ -p_832 ∨ b^{2, 417}_2 c -b^{2, 416}_2 ∨ -b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ -p_832 ∨ -b^{2, 417}_1 c -b^{2, 416}_2 ∨ -b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ -p_832 ∨ b^{2, 417}_0 c in DIMACS: -5894 -5895 5896 -832 5897 0 -5894 -5895 5896 -832 -5898 0 -5894 -5895 5896 -832 5899 0 c -1+1 --> 0 c ( b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ b^{2, 416}_0 ∧ p_832) -> (-b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ -b^{2, 417}_0) c in CNF: c -b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ -p_832 ∨ -b^{2, 417}_2 c -b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ -p_832 ∨ -b^{2, 417}_1 c -b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ -p_832 ∨ -b^{2, 417}_0 c in DIMACS: -5894 5895 -5896 -832 -5897 0 -5894 5895 -5896 -832 -5898 0 -5894 5895 -5896 -832 -5899 0 c 0+1 --> 1 c (-b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ -b^{2, 416}_0 ∧ p_832) -> (-b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ b^{2, 417}_0) c in CNF: c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ -p_832 ∨ -b^{2, 417}_2 c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ -p_832 ∨ -b^{2, 417}_1 c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ -p_832 ∨ b^{2, 417}_0 c in DIMACS: 5894 5895 5896 -832 -5897 0 5894 5895 5896 -832 -5898 0 5894 5895 5896 -832 5899 0 c 1+1 --> 2 c (-b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ b^{2, 416}_0 ∧ p_832) -> (-b^{2, 417}_2 ∧ b^{2, 417}_1 ∧ -b^{2, 417}_0) c in CNF: c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ -p_832 ∨ -b^{2, 417}_2 c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ -p_832 ∨ b^{2, 417}_1 c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ -p_832 ∨ -b^{2, 417}_0 c in DIMACS: 5894 5895 -5896 -832 -5897 0 5894 5895 -5896 -832 5898 0 5894 5895 -5896 -832 -5899 0 c 2+1 --> break c (-b^{2, 416}_2 ∧ b^{2, 416}_1 ∧ -b^{2, 416}_0 ∧ p_832) -> break c in CNF: c b^{2, 416}_2 ∨ -b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ -p_832 ∨ break c in DIMACS: 5894 -5895 5896 -832 1162 0 c 2-1 --> 1 c (-b^{2, 416}_2 ∧ b^{2, 416}_1 ∧ -b^{2, 416}_0 ∧ -p_832) -> (-b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ b^{2, 417}_0) c in CNF: c b^{2, 416}_2 ∨ -b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ p_832 ∨ -b^{2, 417}_2 c b^{2, 416}_2 ∨ -b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ p_832 ∨ -b^{2, 417}_1 c b^{2, 416}_2 ∨ -b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ p_832 ∨ b^{2, 417}_0 c in DIMACS: 5894 -5895 5896 832 -5897 0 5894 -5895 5896 832 -5898 0 5894 -5895 5896 832 5899 0 c 1-1 --> 0 c (-b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ b^{2, 416}_0 ∧ -p_832) -> (-b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ -b^{2, 417}_0) c in CNF: c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ p_832 ∨ -b^{2, 417}_2 c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ p_832 ∨ -b^{2, 417}_1 c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ p_832 ∨ -b^{2, 417}_0 c in DIMACS: 5894 5895 -5896 832 -5897 0 5894 5895 -5896 832 -5898 0 5894 5895 -5896 832 -5899 0 c 0-1 --> -1 c (-b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ -b^{2, 416}_0 ∧ -p_832) -> ( b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ b^{2, 417}_0) c in CNF: c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ p_832 ∨ b^{2, 417}_2 c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ p_832 ∨ -b^{2, 417}_1 c b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ p_832 ∨ b^{2, 417}_0 c in DIMACS: 5894 5895 5896 832 5897 0 5894 5895 5896 832 -5898 0 5894 5895 5896 832 5899 0 c -1-1 --> -2 c ( b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ b^{2, 416}_0 ∧ -p_832) -> ( b^{2, 417}_2 ∧ b^{2, 417}_1 ∧ -b^{2, 417}_0) c in CNF: c -b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ p_832 ∨ b^{2, 417}_2 c -b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ p_832 ∨ b^{2, 417}_1 c -b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ p_832 ∨ -b^{2, 417}_0 c in DIMACS: -5894 5895 -5896 832 5897 0 -5894 5895 -5896 832 5898 0 -5894 5895 -5896 832 -5899 0 c -2-1 --> break c ( b^{2, 416}_2 ∧ b^{2, 416}_1 ∧ -b^{2, 416}_0 ∧ -p_832) -> break c in CNF: c -b^{2, 416}_2 ∨ -b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ p_832 ∨ break c in DIMACS: -5894 -5895 5896 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 416}_2 ∧ -b^{2, 416}_1 ∧ -b^{2, 416}_0 ∧ true) c in CNF: c -b^{2, 416}_2 ∨ b^{2, 416}_1 ∨ b^{2, 416}_0 ∨ false c in DIMACS: -5894 5895 5896 0 c 3 does not represent an automaton state. c -(-b^{2, 416}_2 ∧ b^{2, 416}_1 ∧ b^{2, 416}_0 ∧ true) c in CNF: c b^{2, 416}_2 ∨ -b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ false c in DIMACS: 5894 -5895 -5896 0 c -3 does not represent an automaton state. c -( b^{2, 416}_2 ∧ b^{2, 416}_1 ∧ b^{2, 416}_0 ∧ true) c in CNF: c -b^{2, 416}_2 ∨ -b^{2, 416}_1 ∨ -b^{2, 416}_0 ∨ false c in DIMACS: -5894 -5895 -5896 0 c i = 417 c -2+1 --> -1 c ( b^{2, 417}_2 ∧ b^{2, 417}_1 ∧ -b^{2, 417}_0 ∧ p_834) -> ( b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ b^{2, 418}_0) c in CNF: c -b^{2, 417}_2 ∨ -b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ -p_834 ∨ b^{2, 418}_2 c -b^{2, 417}_2 ∨ -b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ -p_834 ∨ -b^{2, 418}_1 c -b^{2, 417}_2 ∨ -b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ -p_834 ∨ b^{2, 418}_0 c in DIMACS: -5897 -5898 5899 -834 5900 0 -5897 -5898 5899 -834 -5901 0 -5897 -5898 5899 -834 5902 0 c -1+1 --> 0 c ( b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ b^{2, 417}_0 ∧ p_834) -> (-b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ -b^{2, 418}_0) c in CNF: c -b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ -p_834 ∨ -b^{2, 418}_2 c -b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ -p_834 ∨ -b^{2, 418}_1 c -b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ -p_834 ∨ -b^{2, 418}_0 c in DIMACS: -5897 5898 -5899 -834 -5900 0 -5897 5898 -5899 -834 -5901 0 -5897 5898 -5899 -834 -5902 0 c 0+1 --> 1 c (-b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ -b^{2, 417}_0 ∧ p_834) -> (-b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ b^{2, 418}_0) c in CNF: c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ -p_834 ∨ -b^{2, 418}_2 c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ -p_834 ∨ -b^{2, 418}_1 c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ -p_834 ∨ b^{2, 418}_0 c in DIMACS: 5897 5898 5899 -834 -5900 0 5897 5898 5899 -834 -5901 0 5897 5898 5899 -834 5902 0 c 1+1 --> 2 c (-b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ b^{2, 417}_0 ∧ p_834) -> (-b^{2, 418}_2 ∧ b^{2, 418}_1 ∧ -b^{2, 418}_0) c in CNF: c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ -p_834 ∨ -b^{2, 418}_2 c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ -p_834 ∨ b^{2, 418}_1 c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ -p_834 ∨ -b^{2, 418}_0 c in DIMACS: 5897 5898 -5899 -834 -5900 0 5897 5898 -5899 -834 5901 0 5897 5898 -5899 -834 -5902 0 c 2+1 --> break c (-b^{2, 417}_2 ∧ b^{2, 417}_1 ∧ -b^{2, 417}_0 ∧ p_834) -> break c in CNF: c b^{2, 417}_2 ∨ -b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ -p_834 ∨ break c in DIMACS: 5897 -5898 5899 -834 1162 0 c 2-1 --> 1 c (-b^{2, 417}_2 ∧ b^{2, 417}_1 ∧ -b^{2, 417}_0 ∧ -p_834) -> (-b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ b^{2, 418}_0) c in CNF: c b^{2, 417}_2 ∨ -b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ p_834 ∨ -b^{2, 418}_2 c b^{2, 417}_2 ∨ -b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ p_834 ∨ -b^{2, 418}_1 c b^{2, 417}_2 ∨ -b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ p_834 ∨ b^{2, 418}_0 c in DIMACS: 5897 -5898 5899 834 -5900 0 5897 -5898 5899 834 -5901 0 5897 -5898 5899 834 5902 0 c 1-1 --> 0 c (-b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ b^{2, 417}_0 ∧ -p_834) -> (-b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ -b^{2, 418}_0) c in CNF: c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ p_834 ∨ -b^{2, 418}_2 c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ p_834 ∨ -b^{2, 418}_1 c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ p_834 ∨ -b^{2, 418}_0 c in DIMACS: 5897 5898 -5899 834 -5900 0 5897 5898 -5899 834 -5901 0 5897 5898 -5899 834 -5902 0 c 0-1 --> -1 c (-b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ -b^{2, 417}_0 ∧ -p_834) -> ( b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ b^{2, 418}_0) c in CNF: c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ p_834 ∨ b^{2, 418}_2 c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ p_834 ∨ -b^{2, 418}_1 c b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ p_834 ∨ b^{2, 418}_0 c in DIMACS: 5897 5898 5899 834 5900 0 5897 5898 5899 834 -5901 0 5897 5898 5899 834 5902 0 c -1-1 --> -2 c ( b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ b^{2, 417}_0 ∧ -p_834) -> ( b^{2, 418}_2 ∧ b^{2, 418}_1 ∧ -b^{2, 418}_0) c in CNF: c -b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ p_834 ∨ b^{2, 418}_2 c -b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ p_834 ∨ b^{2, 418}_1 c -b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ p_834 ∨ -b^{2, 418}_0 c in DIMACS: -5897 5898 -5899 834 5900 0 -5897 5898 -5899 834 5901 0 -5897 5898 -5899 834 -5902 0 c -2-1 --> break c ( b^{2, 417}_2 ∧ b^{2, 417}_1 ∧ -b^{2, 417}_0 ∧ -p_834) -> break c in CNF: c -b^{2, 417}_2 ∨ -b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ p_834 ∨ break c in DIMACS: -5897 -5898 5899 834 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 417}_2 ∧ -b^{2, 417}_1 ∧ -b^{2, 417}_0 ∧ true) c in CNF: c -b^{2, 417}_2 ∨ b^{2, 417}_1 ∨ b^{2, 417}_0 ∨ false c in DIMACS: -5897 5898 5899 0 c 3 does not represent an automaton state. c -(-b^{2, 417}_2 ∧ b^{2, 417}_1 ∧ b^{2, 417}_0 ∧ true) c in CNF: c b^{2, 417}_2 ∨ -b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ false c in DIMACS: 5897 -5898 -5899 0 c -3 does not represent an automaton state. c -( b^{2, 417}_2 ∧ b^{2, 417}_1 ∧ b^{2, 417}_0 ∧ true) c in CNF: c -b^{2, 417}_2 ∨ -b^{2, 417}_1 ∨ -b^{2, 417}_0 ∨ false c in DIMACS: -5897 -5898 -5899 0 c i = 418 c -2+1 --> -1 c ( b^{2, 418}_2 ∧ b^{2, 418}_1 ∧ -b^{2, 418}_0 ∧ p_836) -> ( b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ b^{2, 419}_0) c in CNF: c -b^{2, 418}_2 ∨ -b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ -p_836 ∨ b^{2, 419}_2 c -b^{2, 418}_2 ∨ -b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ -p_836 ∨ -b^{2, 419}_1 c -b^{2, 418}_2 ∨ -b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ -p_836 ∨ b^{2, 419}_0 c in DIMACS: -5900 -5901 5902 -836 5903 0 -5900 -5901 5902 -836 -5904 0 -5900 -5901 5902 -836 5905 0 c -1+1 --> 0 c ( b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ b^{2, 418}_0 ∧ p_836) -> (-b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ -b^{2, 419}_0) c in CNF: c -b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ -p_836 ∨ -b^{2, 419}_2 c -b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ -p_836 ∨ -b^{2, 419}_1 c -b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ -p_836 ∨ -b^{2, 419}_0 c in DIMACS: -5900 5901 -5902 -836 -5903 0 -5900 5901 -5902 -836 -5904 0 -5900 5901 -5902 -836 -5905 0 c 0+1 --> 1 c (-b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ -b^{2, 418}_0 ∧ p_836) -> (-b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ b^{2, 419}_0) c in CNF: c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ -p_836 ∨ -b^{2, 419}_2 c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ -p_836 ∨ -b^{2, 419}_1 c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ -p_836 ∨ b^{2, 419}_0 c in DIMACS: 5900 5901 5902 -836 -5903 0 5900 5901 5902 -836 -5904 0 5900 5901 5902 -836 5905 0 c 1+1 --> 2 c (-b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ b^{2, 418}_0 ∧ p_836) -> (-b^{2, 419}_2 ∧ b^{2, 419}_1 ∧ -b^{2, 419}_0) c in CNF: c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ -p_836 ∨ -b^{2, 419}_2 c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ -p_836 ∨ b^{2, 419}_1 c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ -p_836 ∨ -b^{2, 419}_0 c in DIMACS: 5900 5901 -5902 -836 -5903 0 5900 5901 -5902 -836 5904 0 5900 5901 -5902 -836 -5905 0 c 2+1 --> break c (-b^{2, 418}_2 ∧ b^{2, 418}_1 ∧ -b^{2, 418}_0 ∧ p_836) -> break c in CNF: c b^{2, 418}_2 ∨ -b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ -p_836 ∨ break c in DIMACS: 5900 -5901 5902 -836 1162 0 c 2-1 --> 1 c (-b^{2, 418}_2 ∧ b^{2, 418}_1 ∧ -b^{2, 418}_0 ∧ -p_836) -> (-b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ b^{2, 419}_0) c in CNF: c b^{2, 418}_2 ∨ -b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ p_836 ∨ -b^{2, 419}_2 c b^{2, 418}_2 ∨ -b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ p_836 ∨ -b^{2, 419}_1 c b^{2, 418}_2 ∨ -b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ p_836 ∨ b^{2, 419}_0 c in DIMACS: 5900 -5901 5902 836 -5903 0 5900 -5901 5902 836 -5904 0 5900 -5901 5902 836 5905 0 c 1-1 --> 0 c (-b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ b^{2, 418}_0 ∧ -p_836) -> (-b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ -b^{2, 419}_0) c in CNF: c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ p_836 ∨ -b^{2, 419}_2 c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ p_836 ∨ -b^{2, 419}_1 c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ p_836 ∨ -b^{2, 419}_0 c in DIMACS: 5900 5901 -5902 836 -5903 0 5900 5901 -5902 836 -5904 0 5900 5901 -5902 836 -5905 0 c 0-1 --> -1 c (-b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ -b^{2, 418}_0 ∧ -p_836) -> ( b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ b^{2, 419}_0) c in CNF: c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ p_836 ∨ b^{2, 419}_2 c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ p_836 ∨ -b^{2, 419}_1 c b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ p_836 ∨ b^{2, 419}_0 c in DIMACS: 5900 5901 5902 836 5903 0 5900 5901 5902 836 -5904 0 5900 5901 5902 836 5905 0 c -1-1 --> -2 c ( b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ b^{2, 418}_0 ∧ -p_836) -> ( b^{2, 419}_2 ∧ b^{2, 419}_1 ∧ -b^{2, 419}_0) c in CNF: c -b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ p_836 ∨ b^{2, 419}_2 c -b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ p_836 ∨ b^{2, 419}_1 c -b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ p_836 ∨ -b^{2, 419}_0 c in DIMACS: -5900 5901 -5902 836 5903 0 -5900 5901 -5902 836 5904 0 -5900 5901 -5902 836 -5905 0 c -2-1 --> break c ( b^{2, 418}_2 ∧ b^{2, 418}_1 ∧ -b^{2, 418}_0 ∧ -p_836) -> break c in CNF: c -b^{2, 418}_2 ∨ -b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ p_836 ∨ break c in DIMACS: -5900 -5901 5902 836 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 418}_2 ∧ -b^{2, 418}_1 ∧ -b^{2, 418}_0 ∧ true) c in CNF: c -b^{2, 418}_2 ∨ b^{2, 418}_1 ∨ b^{2, 418}_0 ∨ false c in DIMACS: -5900 5901 5902 0 c 3 does not represent an automaton state. c -(-b^{2, 418}_2 ∧ b^{2, 418}_1 ∧ b^{2, 418}_0 ∧ true) c in CNF: c b^{2, 418}_2 ∨ -b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ false c in DIMACS: 5900 -5901 -5902 0 c -3 does not represent an automaton state. c -( b^{2, 418}_2 ∧ b^{2, 418}_1 ∧ b^{2, 418}_0 ∧ true) c in CNF: c -b^{2, 418}_2 ∨ -b^{2, 418}_1 ∨ -b^{2, 418}_0 ∨ false c in DIMACS: -5900 -5901 -5902 0 c i = 419 c -2+1 --> -1 c ( b^{2, 419}_2 ∧ b^{2, 419}_1 ∧ -b^{2, 419}_0 ∧ p_838) -> ( b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ b^{2, 420}_0) c in CNF: c -b^{2, 419}_2 ∨ -b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ -p_838 ∨ b^{2, 420}_2 c -b^{2, 419}_2 ∨ -b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ -p_838 ∨ -b^{2, 420}_1 c -b^{2, 419}_2 ∨ -b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ -p_838 ∨ b^{2, 420}_0 c in DIMACS: -5903 -5904 5905 -838 5906 0 -5903 -5904 5905 -838 -5907 0 -5903 -5904 5905 -838 5908 0 c -1+1 --> 0 c ( b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ b^{2, 419}_0 ∧ p_838) -> (-b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ -b^{2, 420}_0) c in CNF: c -b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ -p_838 ∨ -b^{2, 420}_2 c -b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ -p_838 ∨ -b^{2, 420}_1 c -b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ -p_838 ∨ -b^{2, 420}_0 c in DIMACS: -5903 5904 -5905 -838 -5906 0 -5903 5904 -5905 -838 -5907 0 -5903 5904 -5905 -838 -5908 0 c 0+1 --> 1 c (-b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ -b^{2, 419}_0 ∧ p_838) -> (-b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ b^{2, 420}_0) c in CNF: c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ -p_838 ∨ -b^{2, 420}_2 c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ -p_838 ∨ -b^{2, 420}_1 c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ -p_838 ∨ b^{2, 420}_0 c in DIMACS: 5903 5904 5905 -838 -5906 0 5903 5904 5905 -838 -5907 0 5903 5904 5905 -838 5908 0 c 1+1 --> 2 c (-b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ b^{2, 419}_0 ∧ p_838) -> (-b^{2, 420}_2 ∧ b^{2, 420}_1 ∧ -b^{2, 420}_0) c in CNF: c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ -p_838 ∨ -b^{2, 420}_2 c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ -p_838 ∨ b^{2, 420}_1 c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ -p_838 ∨ -b^{2, 420}_0 c in DIMACS: 5903 5904 -5905 -838 -5906 0 5903 5904 -5905 -838 5907 0 5903 5904 -5905 -838 -5908 0 c 2+1 --> break c (-b^{2, 419}_2 ∧ b^{2, 419}_1 ∧ -b^{2, 419}_0 ∧ p_838) -> break c in CNF: c b^{2, 419}_2 ∨ -b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ -p_838 ∨ break c in DIMACS: 5903 -5904 5905 -838 1162 0 c 2-1 --> 1 c (-b^{2, 419}_2 ∧ b^{2, 419}_1 ∧ -b^{2, 419}_0 ∧ -p_838) -> (-b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ b^{2, 420}_0) c in CNF: c b^{2, 419}_2 ∨ -b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ p_838 ∨ -b^{2, 420}_2 c b^{2, 419}_2 ∨ -b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ p_838 ∨ -b^{2, 420}_1 c b^{2, 419}_2 ∨ -b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ p_838 ∨ b^{2, 420}_0 c in DIMACS: 5903 -5904 5905 838 -5906 0 5903 -5904 5905 838 -5907 0 5903 -5904 5905 838 5908 0 c 1-1 --> 0 c (-b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ b^{2, 419}_0 ∧ -p_838) -> (-b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ -b^{2, 420}_0) c in CNF: c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ p_838 ∨ -b^{2, 420}_2 c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ p_838 ∨ -b^{2, 420}_1 c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ p_838 ∨ -b^{2, 420}_0 c in DIMACS: 5903 5904 -5905 838 -5906 0 5903 5904 -5905 838 -5907 0 5903 5904 -5905 838 -5908 0 c 0-1 --> -1 c (-b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ -b^{2, 419}_0 ∧ -p_838) -> ( b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ b^{2, 420}_0) c in CNF: c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ p_838 ∨ b^{2, 420}_2 c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ p_838 ∨ -b^{2, 420}_1 c b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ p_838 ∨ b^{2, 420}_0 c in DIMACS: 5903 5904 5905 838 5906 0 5903 5904 5905 838 -5907 0 5903 5904 5905 838 5908 0 c -1-1 --> -2 c ( b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ b^{2, 419}_0 ∧ -p_838) -> ( b^{2, 420}_2 ∧ b^{2, 420}_1 ∧ -b^{2, 420}_0) c in CNF: c -b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ p_838 ∨ b^{2, 420}_2 c -b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ p_838 ∨ b^{2, 420}_1 c -b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ p_838 ∨ -b^{2, 420}_0 c in DIMACS: -5903 5904 -5905 838 5906 0 -5903 5904 -5905 838 5907 0 -5903 5904 -5905 838 -5908 0 c -2-1 --> break c ( b^{2, 419}_2 ∧ b^{2, 419}_1 ∧ -b^{2, 419}_0 ∧ -p_838) -> break c in CNF: c -b^{2, 419}_2 ∨ -b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ p_838 ∨ break c in DIMACS: -5903 -5904 5905 838 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 419}_2 ∧ -b^{2, 419}_1 ∧ -b^{2, 419}_0 ∧ true) c in CNF: c -b^{2, 419}_2 ∨ b^{2, 419}_1 ∨ b^{2, 419}_0 ∨ false c in DIMACS: -5903 5904 5905 0 c 3 does not represent an automaton state. c -(-b^{2, 419}_2 ∧ b^{2, 419}_1 ∧ b^{2, 419}_0 ∧ true) c in CNF: c b^{2, 419}_2 ∨ -b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ false c in DIMACS: 5903 -5904 -5905 0 c -3 does not represent an automaton state. c -( b^{2, 419}_2 ∧ b^{2, 419}_1 ∧ b^{2, 419}_0 ∧ true) c in CNF: c -b^{2, 419}_2 ∨ -b^{2, 419}_1 ∨ -b^{2, 419}_0 ∨ false c in DIMACS: -5903 -5904 -5905 0 c i = 420 c -2+1 --> -1 c ( b^{2, 420}_2 ∧ b^{2, 420}_1 ∧ -b^{2, 420}_0 ∧ p_840) -> ( b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ b^{2, 421}_0) c in CNF: c -b^{2, 420}_2 ∨ -b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ -p_840 ∨ b^{2, 421}_2 c -b^{2, 420}_2 ∨ -b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ -p_840 ∨ -b^{2, 421}_1 c -b^{2, 420}_2 ∨ -b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ -p_840 ∨ b^{2, 421}_0 c in DIMACS: -5906 -5907 5908 -840 5909 0 -5906 -5907 5908 -840 -5910 0 -5906 -5907 5908 -840 5911 0 c -1+1 --> 0 c ( b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ b^{2, 420}_0 ∧ p_840) -> (-b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ -b^{2, 421}_0) c in CNF: c -b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ -p_840 ∨ -b^{2, 421}_2 c -b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ -p_840 ∨ -b^{2, 421}_1 c -b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ -p_840 ∨ -b^{2, 421}_0 c in DIMACS: -5906 5907 -5908 -840 -5909 0 -5906 5907 -5908 -840 -5910 0 -5906 5907 -5908 -840 -5911 0 c 0+1 --> 1 c (-b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ -b^{2, 420}_0 ∧ p_840) -> (-b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ b^{2, 421}_0) c in CNF: c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ -p_840 ∨ -b^{2, 421}_2 c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ -p_840 ∨ -b^{2, 421}_1 c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ -p_840 ∨ b^{2, 421}_0 c in DIMACS: 5906 5907 5908 -840 -5909 0 5906 5907 5908 -840 -5910 0 5906 5907 5908 -840 5911 0 c 1+1 --> 2 c (-b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ b^{2, 420}_0 ∧ p_840) -> (-b^{2, 421}_2 ∧ b^{2, 421}_1 ∧ -b^{2, 421}_0) c in CNF: c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ -p_840 ∨ -b^{2, 421}_2 c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ -p_840 ∨ b^{2, 421}_1 c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ -p_840 ∨ -b^{2, 421}_0 c in DIMACS: 5906 5907 -5908 -840 -5909 0 5906 5907 -5908 -840 5910 0 5906 5907 -5908 -840 -5911 0 c 2+1 --> break c (-b^{2, 420}_2 ∧ b^{2, 420}_1 ∧ -b^{2, 420}_0 ∧ p_840) -> break c in CNF: c b^{2, 420}_2 ∨ -b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ -p_840 ∨ break c in DIMACS: 5906 -5907 5908 -840 1162 0 c 2-1 --> 1 c (-b^{2, 420}_2 ∧ b^{2, 420}_1 ∧ -b^{2, 420}_0 ∧ -p_840) -> (-b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ b^{2, 421}_0) c in CNF: c b^{2, 420}_2 ∨ -b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ p_840 ∨ -b^{2, 421}_2 c b^{2, 420}_2 ∨ -b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ p_840 ∨ -b^{2, 421}_1 c b^{2, 420}_2 ∨ -b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ p_840 ∨ b^{2, 421}_0 c in DIMACS: 5906 -5907 5908 840 -5909 0 5906 -5907 5908 840 -5910 0 5906 -5907 5908 840 5911 0 c 1-1 --> 0 c (-b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ b^{2, 420}_0 ∧ -p_840) -> (-b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ -b^{2, 421}_0) c in CNF: c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ p_840 ∨ -b^{2, 421}_2 c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ p_840 ∨ -b^{2, 421}_1 c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ p_840 ∨ -b^{2, 421}_0 c in DIMACS: 5906 5907 -5908 840 -5909 0 5906 5907 -5908 840 -5910 0 5906 5907 -5908 840 -5911 0 c 0-1 --> -1 c (-b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ -b^{2, 420}_0 ∧ -p_840) -> ( b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ b^{2, 421}_0) c in CNF: c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ p_840 ∨ b^{2, 421}_2 c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ p_840 ∨ -b^{2, 421}_1 c b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ p_840 ∨ b^{2, 421}_0 c in DIMACS: 5906 5907 5908 840 5909 0 5906 5907 5908 840 -5910 0 5906 5907 5908 840 5911 0 c -1-1 --> -2 c ( b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ b^{2, 420}_0 ∧ -p_840) -> ( b^{2, 421}_2 ∧ b^{2, 421}_1 ∧ -b^{2, 421}_0) c in CNF: c -b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ p_840 ∨ b^{2, 421}_2 c -b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ p_840 ∨ b^{2, 421}_1 c -b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ p_840 ∨ -b^{2, 421}_0 c in DIMACS: -5906 5907 -5908 840 5909 0 -5906 5907 -5908 840 5910 0 -5906 5907 -5908 840 -5911 0 c -2-1 --> break c ( b^{2, 420}_2 ∧ b^{2, 420}_1 ∧ -b^{2, 420}_0 ∧ -p_840) -> break c in CNF: c -b^{2, 420}_2 ∨ -b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ p_840 ∨ break c in DIMACS: -5906 -5907 5908 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 420}_2 ∧ -b^{2, 420}_1 ∧ -b^{2, 420}_0 ∧ true) c in CNF: c -b^{2, 420}_2 ∨ b^{2, 420}_1 ∨ b^{2, 420}_0 ∨ false c in DIMACS: -5906 5907 5908 0 c 3 does not represent an automaton state. c -(-b^{2, 420}_2 ∧ b^{2, 420}_1 ∧ b^{2, 420}_0 ∧ true) c in CNF: c b^{2, 420}_2 ∨ -b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ false c in DIMACS: 5906 -5907 -5908 0 c -3 does not represent an automaton state. c -( b^{2, 420}_2 ∧ b^{2, 420}_1 ∧ b^{2, 420}_0 ∧ true) c in CNF: c -b^{2, 420}_2 ∨ -b^{2, 420}_1 ∨ -b^{2, 420}_0 ∨ false c in DIMACS: -5906 -5907 -5908 0 c i = 421 c -2+1 --> -1 c ( b^{2, 421}_2 ∧ b^{2, 421}_1 ∧ -b^{2, 421}_0 ∧ p_842) -> ( b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ b^{2, 422}_0) c in CNF: c -b^{2, 421}_2 ∨ -b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ -p_842 ∨ b^{2, 422}_2 c -b^{2, 421}_2 ∨ -b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ -p_842 ∨ -b^{2, 422}_1 c -b^{2, 421}_2 ∨ -b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ -p_842 ∨ b^{2, 422}_0 c in DIMACS: -5909 -5910 5911 -842 5912 0 -5909 -5910 5911 -842 -5913 0 -5909 -5910 5911 -842 5914 0 c -1+1 --> 0 c ( b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ b^{2, 421}_0 ∧ p_842) -> (-b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ -b^{2, 422}_0) c in CNF: c -b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ -p_842 ∨ -b^{2, 422}_2 c -b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ -p_842 ∨ -b^{2, 422}_1 c -b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ -p_842 ∨ -b^{2, 422}_0 c in DIMACS: -5909 5910 -5911 -842 -5912 0 -5909 5910 -5911 -842 -5913 0 -5909 5910 -5911 -842 -5914 0 c 0+1 --> 1 c (-b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ -b^{2, 421}_0 ∧ p_842) -> (-b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ b^{2, 422}_0) c in CNF: c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ -p_842 ∨ -b^{2, 422}_2 c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ -p_842 ∨ -b^{2, 422}_1 c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ -p_842 ∨ b^{2, 422}_0 c in DIMACS: 5909 5910 5911 -842 -5912 0 5909 5910 5911 -842 -5913 0 5909 5910 5911 -842 5914 0 c 1+1 --> 2 c (-b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ b^{2, 421}_0 ∧ p_842) -> (-b^{2, 422}_2 ∧ b^{2, 422}_1 ∧ -b^{2, 422}_0) c in CNF: c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ -p_842 ∨ -b^{2, 422}_2 c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ -p_842 ∨ b^{2, 422}_1 c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ -p_842 ∨ -b^{2, 422}_0 c in DIMACS: 5909 5910 -5911 -842 -5912 0 5909 5910 -5911 -842 5913 0 5909 5910 -5911 -842 -5914 0 c 2+1 --> break c (-b^{2, 421}_2 ∧ b^{2, 421}_1 ∧ -b^{2, 421}_0 ∧ p_842) -> break c in CNF: c b^{2, 421}_2 ∨ -b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ -p_842 ∨ break c in DIMACS: 5909 -5910 5911 -842 1162 0 c 2-1 --> 1 c (-b^{2, 421}_2 ∧ b^{2, 421}_1 ∧ -b^{2, 421}_0 ∧ -p_842) -> (-b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ b^{2, 422}_0) c in CNF: c b^{2, 421}_2 ∨ -b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ p_842 ∨ -b^{2, 422}_2 c b^{2, 421}_2 ∨ -b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ p_842 ∨ -b^{2, 422}_1 c b^{2, 421}_2 ∨ -b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ p_842 ∨ b^{2, 422}_0 c in DIMACS: 5909 -5910 5911 842 -5912 0 5909 -5910 5911 842 -5913 0 5909 -5910 5911 842 5914 0 c 1-1 --> 0 c (-b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ b^{2, 421}_0 ∧ -p_842) -> (-b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ -b^{2, 422}_0) c in CNF: c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ p_842 ∨ -b^{2, 422}_2 c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ p_842 ∨ -b^{2, 422}_1 c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ p_842 ∨ -b^{2, 422}_0 c in DIMACS: 5909 5910 -5911 842 -5912 0 5909 5910 -5911 842 -5913 0 5909 5910 -5911 842 -5914 0 c 0-1 --> -1 c (-b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ -b^{2, 421}_0 ∧ -p_842) -> ( b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ b^{2, 422}_0) c in CNF: c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ p_842 ∨ b^{2, 422}_2 c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ p_842 ∨ -b^{2, 422}_1 c b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ p_842 ∨ b^{2, 422}_0 c in DIMACS: 5909 5910 5911 842 5912 0 5909 5910 5911 842 -5913 0 5909 5910 5911 842 5914 0 c -1-1 --> -2 c ( b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ b^{2, 421}_0 ∧ -p_842) -> ( b^{2, 422}_2 ∧ b^{2, 422}_1 ∧ -b^{2, 422}_0) c in CNF: c -b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ p_842 ∨ b^{2, 422}_2 c -b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ p_842 ∨ b^{2, 422}_1 c -b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ p_842 ∨ -b^{2, 422}_0 c in DIMACS: -5909 5910 -5911 842 5912 0 -5909 5910 -5911 842 5913 0 -5909 5910 -5911 842 -5914 0 c -2-1 --> break c ( b^{2, 421}_2 ∧ b^{2, 421}_1 ∧ -b^{2, 421}_0 ∧ -p_842) -> break c in CNF: c -b^{2, 421}_2 ∨ -b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ p_842 ∨ break c in DIMACS: -5909 -5910 5911 842 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 421}_2 ∧ -b^{2, 421}_1 ∧ -b^{2, 421}_0 ∧ true) c in CNF: c -b^{2, 421}_2 ∨ b^{2, 421}_1 ∨ b^{2, 421}_0 ∨ false c in DIMACS: -5909 5910 5911 0 c 3 does not represent an automaton state. c -(-b^{2, 421}_2 ∧ b^{2, 421}_1 ∧ b^{2, 421}_0 ∧ true) c in CNF: c b^{2, 421}_2 ∨ -b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ false c in DIMACS: 5909 -5910 -5911 0 c -3 does not represent an automaton state. c -( b^{2, 421}_2 ∧ b^{2, 421}_1 ∧ b^{2, 421}_0 ∧ true) c in CNF: c -b^{2, 421}_2 ∨ -b^{2, 421}_1 ∨ -b^{2, 421}_0 ∨ false c in DIMACS: -5909 -5910 -5911 0 c i = 422 c -2+1 --> -1 c ( b^{2, 422}_2 ∧ b^{2, 422}_1 ∧ -b^{2, 422}_0 ∧ p_844) -> ( b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ b^{2, 423}_0) c in CNF: c -b^{2, 422}_2 ∨ -b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ -p_844 ∨ b^{2, 423}_2 c -b^{2, 422}_2 ∨ -b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ -p_844 ∨ -b^{2, 423}_1 c -b^{2, 422}_2 ∨ -b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ -p_844 ∨ b^{2, 423}_0 c in DIMACS: -5912 -5913 5914 -844 5915 0 -5912 -5913 5914 -844 -5916 0 -5912 -5913 5914 -844 5917 0 c -1+1 --> 0 c ( b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ b^{2, 422}_0 ∧ p_844) -> (-b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ -b^{2, 423}_0) c in CNF: c -b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ -p_844 ∨ -b^{2, 423}_2 c -b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ -p_844 ∨ -b^{2, 423}_1 c -b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ -p_844 ∨ -b^{2, 423}_0 c in DIMACS: -5912 5913 -5914 -844 -5915 0 -5912 5913 -5914 -844 -5916 0 -5912 5913 -5914 -844 -5917 0 c 0+1 --> 1 c (-b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ -b^{2, 422}_0 ∧ p_844) -> (-b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ b^{2, 423}_0) c in CNF: c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ -p_844 ∨ -b^{2, 423}_2 c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ -p_844 ∨ -b^{2, 423}_1 c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ -p_844 ∨ b^{2, 423}_0 c in DIMACS: 5912 5913 5914 -844 -5915 0 5912 5913 5914 -844 -5916 0 5912 5913 5914 -844 5917 0 c 1+1 --> 2 c (-b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ b^{2, 422}_0 ∧ p_844) -> (-b^{2, 423}_2 ∧ b^{2, 423}_1 ∧ -b^{2, 423}_0) c in CNF: c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ -p_844 ∨ -b^{2, 423}_2 c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ -p_844 ∨ b^{2, 423}_1 c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ -p_844 ∨ -b^{2, 423}_0 c in DIMACS: 5912 5913 -5914 -844 -5915 0 5912 5913 -5914 -844 5916 0 5912 5913 -5914 -844 -5917 0 c 2+1 --> break c (-b^{2, 422}_2 ∧ b^{2, 422}_1 ∧ -b^{2, 422}_0 ∧ p_844) -> break c in CNF: c b^{2, 422}_2 ∨ -b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ -p_844 ∨ break c in DIMACS: 5912 -5913 5914 -844 1162 0 c 2-1 --> 1 c (-b^{2, 422}_2 ∧ b^{2, 422}_1 ∧ -b^{2, 422}_0 ∧ -p_844) -> (-b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ b^{2, 423}_0) c in CNF: c b^{2, 422}_2 ∨ -b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ p_844 ∨ -b^{2, 423}_2 c b^{2, 422}_2 ∨ -b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ p_844 ∨ -b^{2, 423}_1 c b^{2, 422}_2 ∨ -b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ p_844 ∨ b^{2, 423}_0 c in DIMACS: 5912 -5913 5914 844 -5915 0 5912 -5913 5914 844 -5916 0 5912 -5913 5914 844 5917 0 c 1-1 --> 0 c (-b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ b^{2, 422}_0 ∧ -p_844) -> (-b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ -b^{2, 423}_0) c in CNF: c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ p_844 ∨ -b^{2, 423}_2 c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ p_844 ∨ -b^{2, 423}_1 c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ p_844 ∨ -b^{2, 423}_0 c in DIMACS: 5912 5913 -5914 844 -5915 0 5912 5913 -5914 844 -5916 0 5912 5913 -5914 844 -5917 0 c 0-1 --> -1 c (-b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ -b^{2, 422}_0 ∧ -p_844) -> ( b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ b^{2, 423}_0) c in CNF: c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ p_844 ∨ b^{2, 423}_2 c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ p_844 ∨ -b^{2, 423}_1 c b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ p_844 ∨ b^{2, 423}_0 c in DIMACS: 5912 5913 5914 844 5915 0 5912 5913 5914 844 -5916 0 5912 5913 5914 844 5917 0 c -1-1 --> -2 c ( b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ b^{2, 422}_0 ∧ -p_844) -> ( b^{2, 423}_2 ∧ b^{2, 423}_1 ∧ -b^{2, 423}_0) c in CNF: c -b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ p_844 ∨ b^{2, 423}_2 c -b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ p_844 ∨ b^{2, 423}_1 c -b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ p_844 ∨ -b^{2, 423}_0 c in DIMACS: -5912 5913 -5914 844 5915 0 -5912 5913 -5914 844 5916 0 -5912 5913 -5914 844 -5917 0 c -2-1 --> break c ( b^{2, 422}_2 ∧ b^{2, 422}_1 ∧ -b^{2, 422}_0 ∧ -p_844) -> break c in CNF: c -b^{2, 422}_2 ∨ -b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ p_844 ∨ break c in DIMACS: -5912 -5913 5914 844 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 422}_2 ∧ -b^{2, 422}_1 ∧ -b^{2, 422}_0 ∧ true) c in CNF: c -b^{2, 422}_2 ∨ b^{2, 422}_1 ∨ b^{2, 422}_0 ∨ false c in DIMACS: -5912 5913 5914 0 c 3 does not represent an automaton state. c -(-b^{2, 422}_2 ∧ b^{2, 422}_1 ∧ b^{2, 422}_0 ∧ true) c in CNF: c b^{2, 422}_2 ∨ -b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ false c in DIMACS: 5912 -5913 -5914 0 c -3 does not represent an automaton state. c -( b^{2, 422}_2 ∧ b^{2, 422}_1 ∧ b^{2, 422}_0 ∧ true) c in CNF: c -b^{2, 422}_2 ∨ -b^{2, 422}_1 ∨ -b^{2, 422}_0 ∨ false c in DIMACS: -5912 -5913 -5914 0 c i = 423 c -2+1 --> -1 c ( b^{2, 423}_2 ∧ b^{2, 423}_1 ∧ -b^{2, 423}_0 ∧ p_846) -> ( b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ b^{2, 424}_0) c in CNF: c -b^{2, 423}_2 ∨ -b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ -p_846 ∨ b^{2, 424}_2 c -b^{2, 423}_2 ∨ -b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ -p_846 ∨ -b^{2, 424}_1 c -b^{2, 423}_2 ∨ -b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ -p_846 ∨ b^{2, 424}_0 c in DIMACS: -5915 -5916 5917 -846 5918 0 -5915 -5916 5917 -846 -5919 0 -5915 -5916 5917 -846 5920 0 c -1+1 --> 0 c ( b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ b^{2, 423}_0 ∧ p_846) -> (-b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ -b^{2, 424}_0) c in CNF: c -b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ -p_846 ∨ -b^{2, 424}_2 c -b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ -p_846 ∨ -b^{2, 424}_1 c -b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ -p_846 ∨ -b^{2, 424}_0 c in DIMACS: -5915 5916 -5917 -846 -5918 0 -5915 5916 -5917 -846 -5919 0 -5915 5916 -5917 -846 -5920 0 c 0+1 --> 1 c (-b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ -b^{2, 423}_0 ∧ p_846) -> (-b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ b^{2, 424}_0) c in CNF: c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ -p_846 ∨ -b^{2, 424}_2 c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ -p_846 ∨ -b^{2, 424}_1 c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ -p_846 ∨ b^{2, 424}_0 c in DIMACS: 5915 5916 5917 -846 -5918 0 5915 5916 5917 -846 -5919 0 5915 5916 5917 -846 5920 0 c 1+1 --> 2 c (-b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ b^{2, 423}_0 ∧ p_846) -> (-b^{2, 424}_2 ∧ b^{2, 424}_1 ∧ -b^{2, 424}_0) c in CNF: c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ -p_846 ∨ -b^{2, 424}_2 c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ -p_846 ∨ b^{2, 424}_1 c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ -p_846 ∨ -b^{2, 424}_0 c in DIMACS: 5915 5916 -5917 -846 -5918 0 5915 5916 -5917 -846 5919 0 5915 5916 -5917 -846 -5920 0 c 2+1 --> break c (-b^{2, 423}_2 ∧ b^{2, 423}_1 ∧ -b^{2, 423}_0 ∧ p_846) -> break c in CNF: c b^{2, 423}_2 ∨ -b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ -p_846 ∨ break c in DIMACS: 5915 -5916 5917 -846 1162 0 c 2-1 --> 1 c (-b^{2, 423}_2 ∧ b^{2, 423}_1 ∧ -b^{2, 423}_0 ∧ -p_846) -> (-b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ b^{2, 424}_0) c in CNF: c b^{2, 423}_2 ∨ -b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ p_846 ∨ -b^{2, 424}_2 c b^{2, 423}_2 ∨ -b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ p_846 ∨ -b^{2, 424}_1 c b^{2, 423}_2 ∨ -b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ p_846 ∨ b^{2, 424}_0 c in DIMACS: 5915 -5916 5917 846 -5918 0 5915 -5916 5917 846 -5919 0 5915 -5916 5917 846 5920 0 c 1-1 --> 0 c (-b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ b^{2, 423}_0 ∧ -p_846) -> (-b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ -b^{2, 424}_0) c in CNF: c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ p_846 ∨ -b^{2, 424}_2 c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ p_846 ∨ -b^{2, 424}_1 c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ p_846 ∨ -b^{2, 424}_0 c in DIMACS: 5915 5916 -5917 846 -5918 0 5915 5916 -5917 846 -5919 0 5915 5916 -5917 846 -5920 0 c 0-1 --> -1 c (-b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ -b^{2, 423}_0 ∧ -p_846) -> ( b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ b^{2, 424}_0) c in CNF: c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ p_846 ∨ b^{2, 424}_2 c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ p_846 ∨ -b^{2, 424}_1 c b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ p_846 ∨ b^{2, 424}_0 c in DIMACS: 5915 5916 5917 846 5918 0 5915 5916 5917 846 -5919 0 5915 5916 5917 846 5920 0 c -1-1 --> -2 c ( b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ b^{2, 423}_0 ∧ -p_846) -> ( b^{2, 424}_2 ∧ b^{2, 424}_1 ∧ -b^{2, 424}_0) c in CNF: c -b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ p_846 ∨ b^{2, 424}_2 c -b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ p_846 ∨ b^{2, 424}_1 c -b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ p_846 ∨ -b^{2, 424}_0 c in DIMACS: -5915 5916 -5917 846 5918 0 -5915 5916 -5917 846 5919 0 -5915 5916 -5917 846 -5920 0 c -2-1 --> break c ( b^{2, 423}_2 ∧ b^{2, 423}_1 ∧ -b^{2, 423}_0 ∧ -p_846) -> break c in CNF: c -b^{2, 423}_2 ∨ -b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ p_846 ∨ break c in DIMACS: -5915 -5916 5917 846 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 423}_2 ∧ -b^{2, 423}_1 ∧ -b^{2, 423}_0 ∧ true) c in CNF: c -b^{2, 423}_2 ∨ b^{2, 423}_1 ∨ b^{2, 423}_0 ∨ false c in DIMACS: -5915 5916 5917 0 c 3 does not represent an automaton state. c -(-b^{2, 423}_2 ∧ b^{2, 423}_1 ∧ b^{2, 423}_0 ∧ true) c in CNF: c b^{2, 423}_2 ∨ -b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ false c in DIMACS: 5915 -5916 -5917 0 c -3 does not represent an automaton state. c -( b^{2, 423}_2 ∧ b^{2, 423}_1 ∧ b^{2, 423}_0 ∧ true) c in CNF: c -b^{2, 423}_2 ∨ -b^{2, 423}_1 ∨ -b^{2, 423}_0 ∨ false c in DIMACS: -5915 -5916 -5917 0 c i = 424 c -2+1 --> -1 c ( b^{2, 424}_2 ∧ b^{2, 424}_1 ∧ -b^{2, 424}_0 ∧ p_848) -> ( b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ b^{2, 425}_0) c in CNF: c -b^{2, 424}_2 ∨ -b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ -p_848 ∨ b^{2, 425}_2 c -b^{2, 424}_2 ∨ -b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ -p_848 ∨ -b^{2, 425}_1 c -b^{2, 424}_2 ∨ -b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ -p_848 ∨ b^{2, 425}_0 c in DIMACS: -5918 -5919 5920 -848 5921 0 -5918 -5919 5920 -848 -5922 0 -5918 -5919 5920 -848 5923 0 c -1+1 --> 0 c ( b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ b^{2, 424}_0 ∧ p_848) -> (-b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ -b^{2, 425}_0) c in CNF: c -b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ -p_848 ∨ -b^{2, 425}_2 c -b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ -p_848 ∨ -b^{2, 425}_1 c -b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ -p_848 ∨ -b^{2, 425}_0 c in DIMACS: -5918 5919 -5920 -848 -5921 0 -5918 5919 -5920 -848 -5922 0 -5918 5919 -5920 -848 -5923 0 c 0+1 --> 1 c (-b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ -b^{2, 424}_0 ∧ p_848) -> (-b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ b^{2, 425}_0) c in CNF: c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ -p_848 ∨ -b^{2, 425}_2 c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ -p_848 ∨ -b^{2, 425}_1 c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ -p_848 ∨ b^{2, 425}_0 c in DIMACS: 5918 5919 5920 -848 -5921 0 5918 5919 5920 -848 -5922 0 5918 5919 5920 -848 5923 0 c 1+1 --> 2 c (-b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ b^{2, 424}_0 ∧ p_848) -> (-b^{2, 425}_2 ∧ b^{2, 425}_1 ∧ -b^{2, 425}_0) c in CNF: c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ -p_848 ∨ -b^{2, 425}_2 c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ -p_848 ∨ b^{2, 425}_1 c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ -p_848 ∨ -b^{2, 425}_0 c in DIMACS: 5918 5919 -5920 -848 -5921 0 5918 5919 -5920 -848 5922 0 5918 5919 -5920 -848 -5923 0 c 2+1 --> break c (-b^{2, 424}_2 ∧ b^{2, 424}_1 ∧ -b^{2, 424}_0 ∧ p_848) -> break c in CNF: c b^{2, 424}_2 ∨ -b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ -p_848 ∨ break c in DIMACS: 5918 -5919 5920 -848 1162 0 c 2-1 --> 1 c (-b^{2, 424}_2 ∧ b^{2, 424}_1 ∧ -b^{2, 424}_0 ∧ -p_848) -> (-b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ b^{2, 425}_0) c in CNF: c b^{2, 424}_2 ∨ -b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ p_848 ∨ -b^{2, 425}_2 c b^{2, 424}_2 ∨ -b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ p_848 ∨ -b^{2, 425}_1 c b^{2, 424}_2 ∨ -b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ p_848 ∨ b^{2, 425}_0 c in DIMACS: 5918 -5919 5920 848 -5921 0 5918 -5919 5920 848 -5922 0 5918 -5919 5920 848 5923 0 c 1-1 --> 0 c (-b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ b^{2, 424}_0 ∧ -p_848) -> (-b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ -b^{2, 425}_0) c in CNF: c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ p_848 ∨ -b^{2, 425}_2 c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ p_848 ∨ -b^{2, 425}_1 c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ p_848 ∨ -b^{2, 425}_0 c in DIMACS: 5918 5919 -5920 848 -5921 0 5918 5919 -5920 848 -5922 0 5918 5919 -5920 848 -5923 0 c 0-1 --> -1 c (-b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ -b^{2, 424}_0 ∧ -p_848) -> ( b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ b^{2, 425}_0) c in CNF: c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ p_848 ∨ b^{2, 425}_2 c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ p_848 ∨ -b^{2, 425}_1 c b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ p_848 ∨ b^{2, 425}_0 c in DIMACS: 5918 5919 5920 848 5921 0 5918 5919 5920 848 -5922 0 5918 5919 5920 848 5923 0 c -1-1 --> -2 c ( b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ b^{2, 424}_0 ∧ -p_848) -> ( b^{2, 425}_2 ∧ b^{2, 425}_1 ∧ -b^{2, 425}_0) c in CNF: c -b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ p_848 ∨ b^{2, 425}_2 c -b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ p_848 ∨ b^{2, 425}_1 c -b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ p_848 ∨ -b^{2, 425}_0 c in DIMACS: -5918 5919 -5920 848 5921 0 -5918 5919 -5920 848 5922 0 -5918 5919 -5920 848 -5923 0 c -2-1 --> break c ( b^{2, 424}_2 ∧ b^{2, 424}_1 ∧ -b^{2, 424}_0 ∧ -p_848) -> break c in CNF: c -b^{2, 424}_2 ∨ -b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ p_848 ∨ break c in DIMACS: -5918 -5919 5920 848 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 424}_2 ∧ -b^{2, 424}_1 ∧ -b^{2, 424}_0 ∧ true) c in CNF: c -b^{2, 424}_2 ∨ b^{2, 424}_1 ∨ b^{2, 424}_0 ∨ false c in DIMACS: -5918 5919 5920 0 c 3 does not represent an automaton state. c -(-b^{2, 424}_2 ∧ b^{2, 424}_1 ∧ b^{2, 424}_0 ∧ true) c in CNF: c b^{2, 424}_2 ∨ -b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ false c in DIMACS: 5918 -5919 -5920 0 c -3 does not represent an automaton state. c -( b^{2, 424}_2 ∧ b^{2, 424}_1 ∧ b^{2, 424}_0 ∧ true) c in CNF: c -b^{2, 424}_2 ∨ -b^{2, 424}_1 ∨ -b^{2, 424}_0 ∨ false c in DIMACS: -5918 -5919 -5920 0 c i = 425 c -2+1 --> -1 c ( b^{2, 425}_2 ∧ b^{2, 425}_1 ∧ -b^{2, 425}_0 ∧ p_850) -> ( b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ b^{2, 426}_0) c in CNF: c -b^{2, 425}_2 ∨ -b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ -p_850 ∨ b^{2, 426}_2 c -b^{2, 425}_2 ∨ -b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ -p_850 ∨ -b^{2, 426}_1 c -b^{2, 425}_2 ∨ -b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ -p_850 ∨ b^{2, 426}_0 c in DIMACS: -5921 -5922 5923 -850 5924 0 -5921 -5922 5923 -850 -5925 0 -5921 -5922 5923 -850 5926 0 c -1+1 --> 0 c ( b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ b^{2, 425}_0 ∧ p_850) -> (-b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ -b^{2, 426}_0) c in CNF: c -b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ -p_850 ∨ -b^{2, 426}_2 c -b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ -p_850 ∨ -b^{2, 426}_1 c -b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ -p_850 ∨ -b^{2, 426}_0 c in DIMACS: -5921 5922 -5923 -850 -5924 0 -5921 5922 -5923 -850 -5925 0 -5921 5922 -5923 -850 -5926 0 c 0+1 --> 1 c (-b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ -b^{2, 425}_0 ∧ p_850) -> (-b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ b^{2, 426}_0) c in CNF: c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ -p_850 ∨ -b^{2, 426}_2 c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ -p_850 ∨ -b^{2, 426}_1 c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ -p_850 ∨ b^{2, 426}_0 c in DIMACS: 5921 5922 5923 -850 -5924 0 5921 5922 5923 -850 -5925 0 5921 5922 5923 -850 5926 0 c 1+1 --> 2 c (-b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ b^{2, 425}_0 ∧ p_850) -> (-b^{2, 426}_2 ∧ b^{2, 426}_1 ∧ -b^{2, 426}_0) c in CNF: c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ -p_850 ∨ -b^{2, 426}_2 c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ -p_850 ∨ b^{2, 426}_1 c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ -p_850 ∨ -b^{2, 426}_0 c in DIMACS: 5921 5922 -5923 -850 -5924 0 5921 5922 -5923 -850 5925 0 5921 5922 -5923 -850 -5926 0 c 2+1 --> break c (-b^{2, 425}_2 ∧ b^{2, 425}_1 ∧ -b^{2, 425}_0 ∧ p_850) -> break c in CNF: c b^{2, 425}_2 ∨ -b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ -p_850 ∨ break c in DIMACS: 5921 -5922 5923 -850 1162 0 c 2-1 --> 1 c (-b^{2, 425}_2 ∧ b^{2, 425}_1 ∧ -b^{2, 425}_0 ∧ -p_850) -> (-b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ b^{2, 426}_0) c in CNF: c b^{2, 425}_2 ∨ -b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ p_850 ∨ -b^{2, 426}_2 c b^{2, 425}_2 ∨ -b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ p_850 ∨ -b^{2, 426}_1 c b^{2, 425}_2 ∨ -b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ p_850 ∨ b^{2, 426}_0 c in DIMACS: 5921 -5922 5923 850 -5924 0 5921 -5922 5923 850 -5925 0 5921 -5922 5923 850 5926 0 c 1-1 --> 0 c (-b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ b^{2, 425}_0 ∧ -p_850) -> (-b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ -b^{2, 426}_0) c in CNF: c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ p_850 ∨ -b^{2, 426}_2 c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ p_850 ∨ -b^{2, 426}_1 c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ p_850 ∨ -b^{2, 426}_0 c in DIMACS: 5921 5922 -5923 850 -5924 0 5921 5922 -5923 850 -5925 0 5921 5922 -5923 850 -5926 0 c 0-1 --> -1 c (-b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ -b^{2, 425}_0 ∧ -p_850) -> ( b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ b^{2, 426}_0) c in CNF: c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ p_850 ∨ b^{2, 426}_2 c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ p_850 ∨ -b^{2, 426}_1 c b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ p_850 ∨ b^{2, 426}_0 c in DIMACS: 5921 5922 5923 850 5924 0 5921 5922 5923 850 -5925 0 5921 5922 5923 850 5926 0 c -1-1 --> -2 c ( b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ b^{2, 425}_0 ∧ -p_850) -> ( b^{2, 426}_2 ∧ b^{2, 426}_1 ∧ -b^{2, 426}_0) c in CNF: c -b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ p_850 ∨ b^{2, 426}_2 c -b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ p_850 ∨ b^{2, 426}_1 c -b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ p_850 ∨ -b^{2, 426}_0 c in DIMACS: -5921 5922 -5923 850 5924 0 -5921 5922 -5923 850 5925 0 -5921 5922 -5923 850 -5926 0 c -2-1 --> break c ( b^{2, 425}_2 ∧ b^{2, 425}_1 ∧ -b^{2, 425}_0 ∧ -p_850) -> break c in CNF: c -b^{2, 425}_2 ∨ -b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ p_850 ∨ break c in DIMACS: -5921 -5922 5923 850 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 425}_2 ∧ -b^{2, 425}_1 ∧ -b^{2, 425}_0 ∧ true) c in CNF: c -b^{2, 425}_2 ∨ b^{2, 425}_1 ∨ b^{2, 425}_0 ∨ false c in DIMACS: -5921 5922 5923 0 c 3 does not represent an automaton state. c -(-b^{2, 425}_2 ∧ b^{2, 425}_1 ∧ b^{2, 425}_0 ∧ true) c in CNF: c b^{2, 425}_2 ∨ -b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ false c in DIMACS: 5921 -5922 -5923 0 c -3 does not represent an automaton state. c -( b^{2, 425}_2 ∧ b^{2, 425}_1 ∧ b^{2, 425}_0 ∧ true) c in CNF: c -b^{2, 425}_2 ∨ -b^{2, 425}_1 ∨ -b^{2, 425}_0 ∨ false c in DIMACS: -5921 -5922 -5923 0 c i = 426 c -2+1 --> -1 c ( b^{2, 426}_2 ∧ b^{2, 426}_1 ∧ -b^{2, 426}_0 ∧ p_852) -> ( b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ b^{2, 427}_0) c in CNF: c -b^{2, 426}_2 ∨ -b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ -p_852 ∨ b^{2, 427}_2 c -b^{2, 426}_2 ∨ -b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ -p_852 ∨ -b^{2, 427}_1 c -b^{2, 426}_2 ∨ -b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ -p_852 ∨ b^{2, 427}_0 c in DIMACS: -5924 -5925 5926 -852 5927 0 -5924 -5925 5926 -852 -5928 0 -5924 -5925 5926 -852 5929 0 c -1+1 --> 0 c ( b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ b^{2, 426}_0 ∧ p_852) -> (-b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ -b^{2, 427}_0) c in CNF: c -b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ -p_852 ∨ -b^{2, 427}_2 c -b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ -p_852 ∨ -b^{2, 427}_1 c -b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ -p_852 ∨ -b^{2, 427}_0 c in DIMACS: -5924 5925 -5926 -852 -5927 0 -5924 5925 -5926 -852 -5928 0 -5924 5925 -5926 -852 -5929 0 c 0+1 --> 1 c (-b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ -b^{2, 426}_0 ∧ p_852) -> (-b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ b^{2, 427}_0) c in CNF: c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ -p_852 ∨ -b^{2, 427}_2 c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ -p_852 ∨ -b^{2, 427}_1 c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ -p_852 ∨ b^{2, 427}_0 c in DIMACS: 5924 5925 5926 -852 -5927 0 5924 5925 5926 -852 -5928 0 5924 5925 5926 -852 5929 0 c 1+1 --> 2 c (-b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ b^{2, 426}_0 ∧ p_852) -> (-b^{2, 427}_2 ∧ b^{2, 427}_1 ∧ -b^{2, 427}_0) c in CNF: c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ -p_852 ∨ -b^{2, 427}_2 c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ -p_852 ∨ b^{2, 427}_1 c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ -p_852 ∨ -b^{2, 427}_0 c in DIMACS: 5924 5925 -5926 -852 -5927 0 5924 5925 -5926 -852 5928 0 5924 5925 -5926 -852 -5929 0 c 2+1 --> break c (-b^{2, 426}_2 ∧ b^{2, 426}_1 ∧ -b^{2, 426}_0 ∧ p_852) -> break c in CNF: c b^{2, 426}_2 ∨ -b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ -p_852 ∨ break c in DIMACS: 5924 -5925 5926 -852 1162 0 c 2-1 --> 1 c (-b^{2, 426}_2 ∧ b^{2, 426}_1 ∧ -b^{2, 426}_0 ∧ -p_852) -> (-b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ b^{2, 427}_0) c in CNF: c b^{2, 426}_2 ∨ -b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ p_852 ∨ -b^{2, 427}_2 c b^{2, 426}_2 ∨ -b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ p_852 ∨ -b^{2, 427}_1 c b^{2, 426}_2 ∨ -b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ p_852 ∨ b^{2, 427}_0 c in DIMACS: 5924 -5925 5926 852 -5927 0 5924 -5925 5926 852 -5928 0 5924 -5925 5926 852 5929 0 c 1-1 --> 0 c (-b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ b^{2, 426}_0 ∧ -p_852) -> (-b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ -b^{2, 427}_0) c in CNF: c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ p_852 ∨ -b^{2, 427}_2 c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ p_852 ∨ -b^{2, 427}_1 c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ p_852 ∨ -b^{2, 427}_0 c in DIMACS: 5924 5925 -5926 852 -5927 0 5924 5925 -5926 852 -5928 0 5924 5925 -5926 852 -5929 0 c 0-1 --> -1 c (-b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ -b^{2, 426}_0 ∧ -p_852) -> ( b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ b^{2, 427}_0) c in CNF: c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ p_852 ∨ b^{2, 427}_2 c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ p_852 ∨ -b^{2, 427}_1 c b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ p_852 ∨ b^{2, 427}_0 c in DIMACS: 5924 5925 5926 852 5927 0 5924 5925 5926 852 -5928 0 5924 5925 5926 852 5929 0 c -1-1 --> -2 c ( b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ b^{2, 426}_0 ∧ -p_852) -> ( b^{2, 427}_2 ∧ b^{2, 427}_1 ∧ -b^{2, 427}_0) c in CNF: c -b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ p_852 ∨ b^{2, 427}_2 c -b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ p_852 ∨ b^{2, 427}_1 c -b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ p_852 ∨ -b^{2, 427}_0 c in DIMACS: -5924 5925 -5926 852 5927 0 -5924 5925 -5926 852 5928 0 -5924 5925 -5926 852 -5929 0 c -2-1 --> break c ( b^{2, 426}_2 ∧ b^{2, 426}_1 ∧ -b^{2, 426}_0 ∧ -p_852) -> break c in CNF: c -b^{2, 426}_2 ∨ -b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ p_852 ∨ break c in DIMACS: -5924 -5925 5926 852 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 426}_2 ∧ -b^{2, 426}_1 ∧ -b^{2, 426}_0 ∧ true) c in CNF: c -b^{2, 426}_2 ∨ b^{2, 426}_1 ∨ b^{2, 426}_0 ∨ false c in DIMACS: -5924 5925 5926 0 c 3 does not represent an automaton state. c -(-b^{2, 426}_2 ∧ b^{2, 426}_1 ∧ b^{2, 426}_0 ∧ true) c in CNF: c b^{2, 426}_2 ∨ -b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ false c in DIMACS: 5924 -5925 -5926 0 c -3 does not represent an automaton state. c -( b^{2, 426}_2 ∧ b^{2, 426}_1 ∧ b^{2, 426}_0 ∧ true) c in CNF: c -b^{2, 426}_2 ∨ -b^{2, 426}_1 ∨ -b^{2, 426}_0 ∨ false c in DIMACS: -5924 -5925 -5926 0 c i = 427 c -2+1 --> -1 c ( b^{2, 427}_2 ∧ b^{2, 427}_1 ∧ -b^{2, 427}_0 ∧ p_854) -> ( b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ b^{2, 428}_0) c in CNF: c -b^{2, 427}_2 ∨ -b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ -p_854 ∨ b^{2, 428}_2 c -b^{2, 427}_2 ∨ -b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ -p_854 ∨ -b^{2, 428}_1 c -b^{2, 427}_2 ∨ -b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ -p_854 ∨ b^{2, 428}_0 c in DIMACS: -5927 -5928 5929 -854 5930 0 -5927 -5928 5929 -854 -5931 0 -5927 -5928 5929 -854 5932 0 c -1+1 --> 0 c ( b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ b^{2, 427}_0 ∧ p_854) -> (-b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ -b^{2, 428}_0) c in CNF: c -b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ -p_854 ∨ -b^{2, 428}_2 c -b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ -p_854 ∨ -b^{2, 428}_1 c -b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ -p_854 ∨ -b^{2, 428}_0 c in DIMACS: -5927 5928 -5929 -854 -5930 0 -5927 5928 -5929 -854 -5931 0 -5927 5928 -5929 -854 -5932 0 c 0+1 --> 1 c (-b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ -b^{2, 427}_0 ∧ p_854) -> (-b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ b^{2, 428}_0) c in CNF: c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ -p_854 ∨ -b^{2, 428}_2 c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ -p_854 ∨ -b^{2, 428}_1 c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ -p_854 ∨ b^{2, 428}_0 c in DIMACS: 5927 5928 5929 -854 -5930 0 5927 5928 5929 -854 -5931 0 5927 5928 5929 -854 5932 0 c 1+1 --> 2 c (-b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ b^{2, 427}_0 ∧ p_854) -> (-b^{2, 428}_2 ∧ b^{2, 428}_1 ∧ -b^{2, 428}_0) c in CNF: c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ -p_854 ∨ -b^{2, 428}_2 c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ -p_854 ∨ b^{2, 428}_1 c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ -p_854 ∨ -b^{2, 428}_0 c in DIMACS: 5927 5928 -5929 -854 -5930 0 5927 5928 -5929 -854 5931 0 5927 5928 -5929 -854 -5932 0 c 2+1 --> break c (-b^{2, 427}_2 ∧ b^{2, 427}_1 ∧ -b^{2, 427}_0 ∧ p_854) -> break c in CNF: c b^{2, 427}_2 ∨ -b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ -p_854 ∨ break c in DIMACS: 5927 -5928 5929 -854 1162 0 c 2-1 --> 1 c (-b^{2, 427}_2 ∧ b^{2, 427}_1 ∧ -b^{2, 427}_0 ∧ -p_854) -> (-b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ b^{2, 428}_0) c in CNF: c b^{2, 427}_2 ∨ -b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ p_854 ∨ -b^{2, 428}_2 c b^{2, 427}_2 ∨ -b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ p_854 ∨ -b^{2, 428}_1 c b^{2, 427}_2 ∨ -b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ p_854 ∨ b^{2, 428}_0 c in DIMACS: 5927 -5928 5929 854 -5930 0 5927 -5928 5929 854 -5931 0 5927 -5928 5929 854 5932 0 c 1-1 --> 0 c (-b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ b^{2, 427}_0 ∧ -p_854) -> (-b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ -b^{2, 428}_0) c in CNF: c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ p_854 ∨ -b^{2, 428}_2 c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ p_854 ∨ -b^{2, 428}_1 c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ p_854 ∨ -b^{2, 428}_0 c in DIMACS: 5927 5928 -5929 854 -5930 0 5927 5928 -5929 854 -5931 0 5927 5928 -5929 854 -5932 0 c 0-1 --> -1 c (-b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ -b^{2, 427}_0 ∧ -p_854) -> ( b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ b^{2, 428}_0) c in CNF: c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ p_854 ∨ b^{2, 428}_2 c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ p_854 ∨ -b^{2, 428}_1 c b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ p_854 ∨ b^{2, 428}_0 c in DIMACS: 5927 5928 5929 854 5930 0 5927 5928 5929 854 -5931 0 5927 5928 5929 854 5932 0 c -1-1 --> -2 c ( b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ b^{2, 427}_0 ∧ -p_854) -> ( b^{2, 428}_2 ∧ b^{2, 428}_1 ∧ -b^{2, 428}_0) c in CNF: c -b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ p_854 ∨ b^{2, 428}_2 c -b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ p_854 ∨ b^{2, 428}_1 c -b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ p_854 ∨ -b^{2, 428}_0 c in DIMACS: -5927 5928 -5929 854 5930 0 -5927 5928 -5929 854 5931 0 -5927 5928 -5929 854 -5932 0 c -2-1 --> break c ( b^{2, 427}_2 ∧ b^{2, 427}_1 ∧ -b^{2, 427}_0 ∧ -p_854) -> break c in CNF: c -b^{2, 427}_2 ∨ -b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ p_854 ∨ break c in DIMACS: -5927 -5928 5929 854 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 427}_2 ∧ -b^{2, 427}_1 ∧ -b^{2, 427}_0 ∧ true) c in CNF: c -b^{2, 427}_2 ∨ b^{2, 427}_1 ∨ b^{2, 427}_0 ∨ false c in DIMACS: -5927 5928 5929 0 c 3 does not represent an automaton state. c -(-b^{2, 427}_2 ∧ b^{2, 427}_1 ∧ b^{2, 427}_0 ∧ true) c in CNF: c b^{2, 427}_2 ∨ -b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ false c in DIMACS: 5927 -5928 -5929 0 c -3 does not represent an automaton state. c -( b^{2, 427}_2 ∧ b^{2, 427}_1 ∧ b^{2, 427}_0 ∧ true) c in CNF: c -b^{2, 427}_2 ∨ -b^{2, 427}_1 ∨ -b^{2, 427}_0 ∨ false c in DIMACS: -5927 -5928 -5929 0 c i = 428 c -2+1 --> -1 c ( b^{2, 428}_2 ∧ b^{2, 428}_1 ∧ -b^{2, 428}_0 ∧ p_856) -> ( b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ b^{2, 429}_0) c in CNF: c -b^{2, 428}_2 ∨ -b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ -p_856 ∨ b^{2, 429}_2 c -b^{2, 428}_2 ∨ -b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ -p_856 ∨ -b^{2, 429}_1 c -b^{2, 428}_2 ∨ -b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ -p_856 ∨ b^{2, 429}_0 c in DIMACS: -5930 -5931 5932 -856 5933 0 -5930 -5931 5932 -856 -5934 0 -5930 -5931 5932 -856 5935 0 c -1+1 --> 0 c ( b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ b^{2, 428}_0 ∧ p_856) -> (-b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ -b^{2, 429}_0) c in CNF: c -b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ -p_856 ∨ -b^{2, 429}_2 c -b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ -p_856 ∨ -b^{2, 429}_1 c -b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ -p_856 ∨ -b^{2, 429}_0 c in DIMACS: -5930 5931 -5932 -856 -5933 0 -5930 5931 -5932 -856 -5934 0 -5930 5931 -5932 -856 -5935 0 c 0+1 --> 1 c (-b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ -b^{2, 428}_0 ∧ p_856) -> (-b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ b^{2, 429}_0) c in CNF: c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ -p_856 ∨ -b^{2, 429}_2 c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ -p_856 ∨ -b^{2, 429}_1 c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ -p_856 ∨ b^{2, 429}_0 c in DIMACS: 5930 5931 5932 -856 -5933 0 5930 5931 5932 -856 -5934 0 5930 5931 5932 -856 5935 0 c 1+1 --> 2 c (-b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ b^{2, 428}_0 ∧ p_856) -> (-b^{2, 429}_2 ∧ b^{2, 429}_1 ∧ -b^{2, 429}_0) c in CNF: c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ -p_856 ∨ -b^{2, 429}_2 c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ -p_856 ∨ b^{2, 429}_1 c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ -p_856 ∨ -b^{2, 429}_0 c in DIMACS: 5930 5931 -5932 -856 -5933 0 5930 5931 -5932 -856 5934 0 5930 5931 -5932 -856 -5935 0 c 2+1 --> break c (-b^{2, 428}_2 ∧ b^{2, 428}_1 ∧ -b^{2, 428}_0 ∧ p_856) -> break c in CNF: c b^{2, 428}_2 ∨ -b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ -p_856 ∨ break c in DIMACS: 5930 -5931 5932 -856 1162 0 c 2-1 --> 1 c (-b^{2, 428}_2 ∧ b^{2, 428}_1 ∧ -b^{2, 428}_0 ∧ -p_856) -> (-b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ b^{2, 429}_0) c in CNF: c b^{2, 428}_2 ∨ -b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ p_856 ∨ -b^{2, 429}_2 c b^{2, 428}_2 ∨ -b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ p_856 ∨ -b^{2, 429}_1 c b^{2, 428}_2 ∨ -b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ p_856 ∨ b^{2, 429}_0 c in DIMACS: 5930 -5931 5932 856 -5933 0 5930 -5931 5932 856 -5934 0 5930 -5931 5932 856 5935 0 c 1-1 --> 0 c (-b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ b^{2, 428}_0 ∧ -p_856) -> (-b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ -b^{2, 429}_0) c in CNF: c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ p_856 ∨ -b^{2, 429}_2 c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ p_856 ∨ -b^{2, 429}_1 c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ p_856 ∨ -b^{2, 429}_0 c in DIMACS: 5930 5931 -5932 856 -5933 0 5930 5931 -5932 856 -5934 0 5930 5931 -5932 856 -5935 0 c 0-1 --> -1 c (-b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ -b^{2, 428}_0 ∧ -p_856) -> ( b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ b^{2, 429}_0) c in CNF: c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ p_856 ∨ b^{2, 429}_2 c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ p_856 ∨ -b^{2, 429}_1 c b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ p_856 ∨ b^{2, 429}_0 c in DIMACS: 5930 5931 5932 856 5933 0 5930 5931 5932 856 -5934 0 5930 5931 5932 856 5935 0 c -1-1 --> -2 c ( b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ b^{2, 428}_0 ∧ -p_856) -> ( b^{2, 429}_2 ∧ b^{2, 429}_1 ∧ -b^{2, 429}_0) c in CNF: c -b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ p_856 ∨ b^{2, 429}_2 c -b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ p_856 ∨ b^{2, 429}_1 c -b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ p_856 ∨ -b^{2, 429}_0 c in DIMACS: -5930 5931 -5932 856 5933 0 -5930 5931 -5932 856 5934 0 -5930 5931 -5932 856 -5935 0 c -2-1 --> break c ( b^{2, 428}_2 ∧ b^{2, 428}_1 ∧ -b^{2, 428}_0 ∧ -p_856) -> break c in CNF: c -b^{2, 428}_2 ∨ -b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ p_856 ∨ break c in DIMACS: -5930 -5931 5932 856 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 428}_2 ∧ -b^{2, 428}_1 ∧ -b^{2, 428}_0 ∧ true) c in CNF: c -b^{2, 428}_2 ∨ b^{2, 428}_1 ∨ b^{2, 428}_0 ∨ false c in DIMACS: -5930 5931 5932 0 c 3 does not represent an automaton state. c -(-b^{2, 428}_2 ∧ b^{2, 428}_1 ∧ b^{2, 428}_0 ∧ true) c in CNF: c b^{2, 428}_2 ∨ -b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ false c in DIMACS: 5930 -5931 -5932 0 c -3 does not represent an automaton state. c -( b^{2, 428}_2 ∧ b^{2, 428}_1 ∧ b^{2, 428}_0 ∧ true) c in CNF: c -b^{2, 428}_2 ∨ -b^{2, 428}_1 ∨ -b^{2, 428}_0 ∨ false c in DIMACS: -5930 -5931 -5932 0 c i = 429 c -2+1 --> -1 c ( b^{2, 429}_2 ∧ b^{2, 429}_1 ∧ -b^{2, 429}_0 ∧ p_858) -> ( b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ b^{2, 430}_0) c in CNF: c -b^{2, 429}_2 ∨ -b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ -p_858 ∨ b^{2, 430}_2 c -b^{2, 429}_2 ∨ -b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ -p_858 ∨ -b^{2, 430}_1 c -b^{2, 429}_2 ∨ -b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ -p_858 ∨ b^{2, 430}_0 c in DIMACS: -5933 -5934 5935 -858 5936 0 -5933 -5934 5935 -858 -5937 0 -5933 -5934 5935 -858 5938 0 c -1+1 --> 0 c ( b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ b^{2, 429}_0 ∧ p_858) -> (-b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ -b^{2, 430}_0) c in CNF: c -b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ -p_858 ∨ -b^{2, 430}_2 c -b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ -p_858 ∨ -b^{2, 430}_1 c -b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ -p_858 ∨ -b^{2, 430}_0 c in DIMACS: -5933 5934 -5935 -858 -5936 0 -5933 5934 -5935 -858 -5937 0 -5933 5934 -5935 -858 -5938 0 c 0+1 --> 1 c (-b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ -b^{2, 429}_0 ∧ p_858) -> (-b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ b^{2, 430}_0) c in CNF: c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ -p_858 ∨ -b^{2, 430}_2 c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ -p_858 ∨ -b^{2, 430}_1 c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ -p_858 ∨ b^{2, 430}_0 c in DIMACS: 5933 5934 5935 -858 -5936 0 5933 5934 5935 -858 -5937 0 5933 5934 5935 -858 5938 0 c 1+1 --> 2 c (-b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ b^{2, 429}_0 ∧ p_858) -> (-b^{2, 430}_2 ∧ b^{2, 430}_1 ∧ -b^{2, 430}_0) c in CNF: c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ -p_858 ∨ -b^{2, 430}_2 c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ -p_858 ∨ b^{2, 430}_1 c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ -p_858 ∨ -b^{2, 430}_0 c in DIMACS: 5933 5934 -5935 -858 -5936 0 5933 5934 -5935 -858 5937 0 5933 5934 -5935 -858 -5938 0 c 2+1 --> break c (-b^{2, 429}_2 ∧ b^{2, 429}_1 ∧ -b^{2, 429}_0 ∧ p_858) -> break c in CNF: c b^{2, 429}_2 ∨ -b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ -p_858 ∨ break c in DIMACS: 5933 -5934 5935 -858 1162 0 c 2-1 --> 1 c (-b^{2, 429}_2 ∧ b^{2, 429}_1 ∧ -b^{2, 429}_0 ∧ -p_858) -> (-b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ b^{2, 430}_0) c in CNF: c b^{2, 429}_2 ∨ -b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ p_858 ∨ -b^{2, 430}_2 c b^{2, 429}_2 ∨ -b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ p_858 ∨ -b^{2, 430}_1 c b^{2, 429}_2 ∨ -b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ p_858 ∨ b^{2, 430}_0 c in DIMACS: 5933 -5934 5935 858 -5936 0 5933 -5934 5935 858 -5937 0 5933 -5934 5935 858 5938 0 c 1-1 --> 0 c (-b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ b^{2, 429}_0 ∧ -p_858) -> (-b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ -b^{2, 430}_0) c in CNF: c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ p_858 ∨ -b^{2, 430}_2 c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ p_858 ∨ -b^{2, 430}_1 c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ p_858 ∨ -b^{2, 430}_0 c in DIMACS: 5933 5934 -5935 858 -5936 0 5933 5934 -5935 858 -5937 0 5933 5934 -5935 858 -5938 0 c 0-1 --> -1 c (-b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ -b^{2, 429}_0 ∧ -p_858) -> ( b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ b^{2, 430}_0) c in CNF: c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ p_858 ∨ b^{2, 430}_2 c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ p_858 ∨ -b^{2, 430}_1 c b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ p_858 ∨ b^{2, 430}_0 c in DIMACS: 5933 5934 5935 858 5936 0 5933 5934 5935 858 -5937 0 5933 5934 5935 858 5938 0 c -1-1 --> -2 c ( b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ b^{2, 429}_0 ∧ -p_858) -> ( b^{2, 430}_2 ∧ b^{2, 430}_1 ∧ -b^{2, 430}_0) c in CNF: c -b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ p_858 ∨ b^{2, 430}_2 c -b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ p_858 ∨ b^{2, 430}_1 c -b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ p_858 ∨ -b^{2, 430}_0 c in DIMACS: -5933 5934 -5935 858 5936 0 -5933 5934 -5935 858 5937 0 -5933 5934 -5935 858 -5938 0 c -2-1 --> break c ( b^{2, 429}_2 ∧ b^{2, 429}_1 ∧ -b^{2, 429}_0 ∧ -p_858) -> break c in CNF: c -b^{2, 429}_2 ∨ -b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ p_858 ∨ break c in DIMACS: -5933 -5934 5935 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 429}_2 ∧ -b^{2, 429}_1 ∧ -b^{2, 429}_0 ∧ true) c in CNF: c -b^{2, 429}_2 ∨ b^{2, 429}_1 ∨ b^{2, 429}_0 ∨ false c in DIMACS: -5933 5934 5935 0 c 3 does not represent an automaton state. c -(-b^{2, 429}_2 ∧ b^{2, 429}_1 ∧ b^{2, 429}_0 ∧ true) c in CNF: c b^{2, 429}_2 ∨ -b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ false c in DIMACS: 5933 -5934 -5935 0 c -3 does not represent an automaton state. c -( b^{2, 429}_2 ∧ b^{2, 429}_1 ∧ b^{2, 429}_0 ∧ true) c in CNF: c -b^{2, 429}_2 ∨ -b^{2, 429}_1 ∨ -b^{2, 429}_0 ∨ false c in DIMACS: -5933 -5934 -5935 0 c i = 430 c -2+1 --> -1 c ( b^{2, 430}_2 ∧ b^{2, 430}_1 ∧ -b^{2, 430}_0 ∧ p_860) -> ( b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ b^{2, 431}_0) c in CNF: c -b^{2, 430}_2 ∨ -b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ -p_860 ∨ b^{2, 431}_2 c -b^{2, 430}_2 ∨ -b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ -p_860 ∨ -b^{2, 431}_1 c -b^{2, 430}_2 ∨ -b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ -p_860 ∨ b^{2, 431}_0 c in DIMACS: -5936 -5937 5938 -860 5939 0 -5936 -5937 5938 -860 -5940 0 -5936 -5937 5938 -860 5941 0 c -1+1 --> 0 c ( b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ b^{2, 430}_0 ∧ p_860) -> (-b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ -b^{2, 431}_0) c in CNF: c -b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ -p_860 ∨ -b^{2, 431}_2 c -b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ -p_860 ∨ -b^{2, 431}_1 c -b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ -p_860 ∨ -b^{2, 431}_0 c in DIMACS: -5936 5937 -5938 -860 -5939 0 -5936 5937 -5938 -860 -5940 0 -5936 5937 -5938 -860 -5941 0 c 0+1 --> 1 c (-b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ -b^{2, 430}_0 ∧ p_860) -> (-b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ b^{2, 431}_0) c in CNF: c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ -p_860 ∨ -b^{2, 431}_2 c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ -p_860 ∨ -b^{2, 431}_1 c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ -p_860 ∨ b^{2, 431}_0 c in DIMACS: 5936 5937 5938 -860 -5939 0 5936 5937 5938 -860 -5940 0 5936 5937 5938 -860 5941 0 c 1+1 --> 2 c (-b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ b^{2, 430}_0 ∧ p_860) -> (-b^{2, 431}_2 ∧ b^{2, 431}_1 ∧ -b^{2, 431}_0) c in CNF: c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ -p_860 ∨ -b^{2, 431}_2 c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ -p_860 ∨ b^{2, 431}_1 c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ -p_860 ∨ -b^{2, 431}_0 c in DIMACS: 5936 5937 -5938 -860 -5939 0 5936 5937 -5938 -860 5940 0 5936 5937 -5938 -860 -5941 0 c 2+1 --> break c (-b^{2, 430}_2 ∧ b^{2, 430}_1 ∧ -b^{2, 430}_0 ∧ p_860) -> break c in CNF: c b^{2, 430}_2 ∨ -b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ -p_860 ∨ break c in DIMACS: 5936 -5937 5938 -860 1162 0 c 2-1 --> 1 c (-b^{2, 430}_2 ∧ b^{2, 430}_1 ∧ -b^{2, 430}_0 ∧ -p_860) -> (-b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ b^{2, 431}_0) c in CNF: c b^{2, 430}_2 ∨ -b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ p_860 ∨ -b^{2, 431}_2 c b^{2, 430}_2 ∨ -b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ p_860 ∨ -b^{2, 431}_1 c b^{2, 430}_2 ∨ -b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ p_860 ∨ b^{2, 431}_0 c in DIMACS: 5936 -5937 5938 860 -5939 0 5936 -5937 5938 860 -5940 0 5936 -5937 5938 860 5941 0 c 1-1 --> 0 c (-b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ b^{2, 430}_0 ∧ -p_860) -> (-b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ -b^{2, 431}_0) c in CNF: c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ p_860 ∨ -b^{2, 431}_2 c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ p_860 ∨ -b^{2, 431}_1 c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ p_860 ∨ -b^{2, 431}_0 c in DIMACS: 5936 5937 -5938 860 -5939 0 5936 5937 -5938 860 -5940 0 5936 5937 -5938 860 -5941 0 c 0-1 --> -1 c (-b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ -b^{2, 430}_0 ∧ -p_860) -> ( b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ b^{2, 431}_0) c in CNF: c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ p_860 ∨ b^{2, 431}_2 c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ p_860 ∨ -b^{2, 431}_1 c b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ p_860 ∨ b^{2, 431}_0 c in DIMACS: 5936 5937 5938 860 5939 0 5936 5937 5938 860 -5940 0 5936 5937 5938 860 5941 0 c -1-1 --> -2 c ( b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ b^{2, 430}_0 ∧ -p_860) -> ( b^{2, 431}_2 ∧ b^{2, 431}_1 ∧ -b^{2, 431}_0) c in CNF: c -b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ p_860 ∨ b^{2, 431}_2 c -b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ p_860 ∨ b^{2, 431}_1 c -b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ p_860 ∨ -b^{2, 431}_0 c in DIMACS: -5936 5937 -5938 860 5939 0 -5936 5937 -5938 860 5940 0 -5936 5937 -5938 860 -5941 0 c -2-1 --> break c ( b^{2, 430}_2 ∧ b^{2, 430}_1 ∧ -b^{2, 430}_0 ∧ -p_860) -> break c in CNF: c -b^{2, 430}_2 ∨ -b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ p_860 ∨ break c in DIMACS: -5936 -5937 5938 860 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 430}_2 ∧ -b^{2, 430}_1 ∧ -b^{2, 430}_0 ∧ true) c in CNF: c -b^{2, 430}_2 ∨ b^{2, 430}_1 ∨ b^{2, 430}_0 ∨ false c in DIMACS: -5936 5937 5938 0 c 3 does not represent an automaton state. c -(-b^{2, 430}_2 ∧ b^{2, 430}_1 ∧ b^{2, 430}_0 ∧ true) c in CNF: c b^{2, 430}_2 ∨ -b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ false c in DIMACS: 5936 -5937 -5938 0 c -3 does not represent an automaton state. c -( b^{2, 430}_2 ∧ b^{2, 430}_1 ∧ b^{2, 430}_0 ∧ true) c in CNF: c -b^{2, 430}_2 ∨ -b^{2, 430}_1 ∨ -b^{2, 430}_0 ∨ false c in DIMACS: -5936 -5937 -5938 0 c i = 431 c -2+1 --> -1 c ( b^{2, 431}_2 ∧ b^{2, 431}_1 ∧ -b^{2, 431}_0 ∧ p_862) -> ( b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ b^{2, 432}_0) c in CNF: c -b^{2, 431}_2 ∨ -b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ -p_862 ∨ b^{2, 432}_2 c -b^{2, 431}_2 ∨ -b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ -p_862 ∨ -b^{2, 432}_1 c -b^{2, 431}_2 ∨ -b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ -p_862 ∨ b^{2, 432}_0 c in DIMACS: -5939 -5940 5941 -862 5942 0 -5939 -5940 5941 -862 -5943 0 -5939 -5940 5941 -862 5944 0 c -1+1 --> 0 c ( b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ b^{2, 431}_0 ∧ p_862) -> (-b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ -b^{2, 432}_0) c in CNF: c -b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ -p_862 ∨ -b^{2, 432}_2 c -b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ -p_862 ∨ -b^{2, 432}_1 c -b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ -p_862 ∨ -b^{2, 432}_0 c in DIMACS: -5939 5940 -5941 -862 -5942 0 -5939 5940 -5941 -862 -5943 0 -5939 5940 -5941 -862 -5944 0 c 0+1 --> 1 c (-b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ -b^{2, 431}_0 ∧ p_862) -> (-b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ b^{2, 432}_0) c in CNF: c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ -p_862 ∨ -b^{2, 432}_2 c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ -p_862 ∨ -b^{2, 432}_1 c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ -p_862 ∨ b^{2, 432}_0 c in DIMACS: 5939 5940 5941 -862 -5942 0 5939 5940 5941 -862 -5943 0 5939 5940 5941 -862 5944 0 c 1+1 --> 2 c (-b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ b^{2, 431}_0 ∧ p_862) -> (-b^{2, 432}_2 ∧ b^{2, 432}_1 ∧ -b^{2, 432}_0) c in CNF: c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ -p_862 ∨ -b^{2, 432}_2 c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ -p_862 ∨ b^{2, 432}_1 c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ -p_862 ∨ -b^{2, 432}_0 c in DIMACS: 5939 5940 -5941 -862 -5942 0 5939 5940 -5941 -862 5943 0 5939 5940 -5941 -862 -5944 0 c 2+1 --> break c (-b^{2, 431}_2 ∧ b^{2, 431}_1 ∧ -b^{2, 431}_0 ∧ p_862) -> break c in CNF: c b^{2, 431}_2 ∨ -b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ -p_862 ∨ break c in DIMACS: 5939 -5940 5941 -862 1162 0 c 2-1 --> 1 c (-b^{2, 431}_2 ∧ b^{2, 431}_1 ∧ -b^{2, 431}_0 ∧ -p_862) -> (-b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ b^{2, 432}_0) c in CNF: c b^{2, 431}_2 ∨ -b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ p_862 ∨ -b^{2, 432}_2 c b^{2, 431}_2 ∨ -b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ p_862 ∨ -b^{2, 432}_1 c b^{2, 431}_2 ∨ -b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ p_862 ∨ b^{2, 432}_0 c in DIMACS: 5939 -5940 5941 862 -5942 0 5939 -5940 5941 862 -5943 0 5939 -5940 5941 862 5944 0 c 1-1 --> 0 c (-b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ b^{2, 431}_0 ∧ -p_862) -> (-b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ -b^{2, 432}_0) c in CNF: c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ p_862 ∨ -b^{2, 432}_2 c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ p_862 ∨ -b^{2, 432}_1 c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ p_862 ∨ -b^{2, 432}_0 c in DIMACS: 5939 5940 -5941 862 -5942 0 5939 5940 -5941 862 -5943 0 5939 5940 -5941 862 -5944 0 c 0-1 --> -1 c (-b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ -b^{2, 431}_0 ∧ -p_862) -> ( b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ b^{2, 432}_0) c in CNF: c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ p_862 ∨ b^{2, 432}_2 c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ p_862 ∨ -b^{2, 432}_1 c b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ p_862 ∨ b^{2, 432}_0 c in DIMACS: 5939 5940 5941 862 5942 0 5939 5940 5941 862 -5943 0 5939 5940 5941 862 5944 0 c -1-1 --> -2 c ( b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ b^{2, 431}_0 ∧ -p_862) -> ( b^{2, 432}_2 ∧ b^{2, 432}_1 ∧ -b^{2, 432}_0) c in CNF: c -b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ p_862 ∨ b^{2, 432}_2 c -b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ p_862 ∨ b^{2, 432}_1 c -b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ p_862 ∨ -b^{2, 432}_0 c in DIMACS: -5939 5940 -5941 862 5942 0 -5939 5940 -5941 862 5943 0 -5939 5940 -5941 862 -5944 0 c -2-1 --> break c ( b^{2, 431}_2 ∧ b^{2, 431}_1 ∧ -b^{2, 431}_0 ∧ -p_862) -> break c in CNF: c -b^{2, 431}_2 ∨ -b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ p_862 ∨ break c in DIMACS: -5939 -5940 5941 862 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 431}_2 ∧ -b^{2, 431}_1 ∧ -b^{2, 431}_0 ∧ true) c in CNF: c -b^{2, 431}_2 ∨ b^{2, 431}_1 ∨ b^{2, 431}_0 ∨ false c in DIMACS: -5939 5940 5941 0 c 3 does not represent an automaton state. c -(-b^{2, 431}_2 ∧ b^{2, 431}_1 ∧ b^{2, 431}_0 ∧ true) c in CNF: c b^{2, 431}_2 ∨ -b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ false c in DIMACS: 5939 -5940 -5941 0 c -3 does not represent an automaton state. c -( b^{2, 431}_2 ∧ b^{2, 431}_1 ∧ b^{2, 431}_0 ∧ true) c in CNF: c -b^{2, 431}_2 ∨ -b^{2, 431}_1 ∨ -b^{2, 431}_0 ∨ false c in DIMACS: -5939 -5940 -5941 0 c i = 432 c -2+1 --> -1 c ( b^{2, 432}_2 ∧ b^{2, 432}_1 ∧ -b^{2, 432}_0 ∧ p_864) -> ( b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ b^{2, 433}_0) c in CNF: c -b^{2, 432}_2 ∨ -b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ -p_864 ∨ b^{2, 433}_2 c -b^{2, 432}_2 ∨ -b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ -p_864 ∨ -b^{2, 433}_1 c -b^{2, 432}_2 ∨ -b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ -p_864 ∨ b^{2, 433}_0 c in DIMACS: -5942 -5943 5944 -864 5945 0 -5942 -5943 5944 -864 -5946 0 -5942 -5943 5944 -864 5947 0 c -1+1 --> 0 c ( b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ b^{2, 432}_0 ∧ p_864) -> (-b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ -b^{2, 433}_0) c in CNF: c -b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ -p_864 ∨ -b^{2, 433}_2 c -b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ -p_864 ∨ -b^{2, 433}_1 c -b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ -p_864 ∨ -b^{2, 433}_0 c in DIMACS: -5942 5943 -5944 -864 -5945 0 -5942 5943 -5944 -864 -5946 0 -5942 5943 -5944 -864 -5947 0 c 0+1 --> 1 c (-b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ -b^{2, 432}_0 ∧ p_864) -> (-b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ b^{2, 433}_0) c in CNF: c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ -p_864 ∨ -b^{2, 433}_2 c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ -p_864 ∨ -b^{2, 433}_1 c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ -p_864 ∨ b^{2, 433}_0 c in DIMACS: 5942 5943 5944 -864 -5945 0 5942 5943 5944 -864 -5946 0 5942 5943 5944 -864 5947 0 c 1+1 --> 2 c (-b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ b^{2, 432}_0 ∧ p_864) -> (-b^{2, 433}_2 ∧ b^{2, 433}_1 ∧ -b^{2, 433}_0) c in CNF: c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ -p_864 ∨ -b^{2, 433}_2 c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ -p_864 ∨ b^{2, 433}_1 c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ -p_864 ∨ -b^{2, 433}_0 c in DIMACS: 5942 5943 -5944 -864 -5945 0 5942 5943 -5944 -864 5946 0 5942 5943 -5944 -864 -5947 0 c 2+1 --> break c (-b^{2, 432}_2 ∧ b^{2, 432}_1 ∧ -b^{2, 432}_0 ∧ p_864) -> break c in CNF: c b^{2, 432}_2 ∨ -b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ -p_864 ∨ break c in DIMACS: 5942 -5943 5944 -864 1162 0 c 2-1 --> 1 c (-b^{2, 432}_2 ∧ b^{2, 432}_1 ∧ -b^{2, 432}_0 ∧ -p_864) -> (-b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ b^{2, 433}_0) c in CNF: c b^{2, 432}_2 ∨ -b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ p_864 ∨ -b^{2, 433}_2 c b^{2, 432}_2 ∨ -b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ p_864 ∨ -b^{2, 433}_1 c b^{2, 432}_2 ∨ -b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ p_864 ∨ b^{2, 433}_0 c in DIMACS: 5942 -5943 5944 864 -5945 0 5942 -5943 5944 864 -5946 0 5942 -5943 5944 864 5947 0 c 1-1 --> 0 c (-b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ b^{2, 432}_0 ∧ -p_864) -> (-b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ -b^{2, 433}_0) c in CNF: c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ p_864 ∨ -b^{2, 433}_2 c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ p_864 ∨ -b^{2, 433}_1 c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ p_864 ∨ -b^{2, 433}_0 c in DIMACS: 5942 5943 -5944 864 -5945 0 5942 5943 -5944 864 -5946 0 5942 5943 -5944 864 -5947 0 c 0-1 --> -1 c (-b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ -b^{2, 432}_0 ∧ -p_864) -> ( b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ b^{2, 433}_0) c in CNF: c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ p_864 ∨ b^{2, 433}_2 c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ p_864 ∨ -b^{2, 433}_1 c b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ p_864 ∨ b^{2, 433}_0 c in DIMACS: 5942 5943 5944 864 5945 0 5942 5943 5944 864 -5946 0 5942 5943 5944 864 5947 0 c -1-1 --> -2 c ( b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ b^{2, 432}_0 ∧ -p_864) -> ( b^{2, 433}_2 ∧ b^{2, 433}_1 ∧ -b^{2, 433}_0) c in CNF: c -b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ p_864 ∨ b^{2, 433}_2 c -b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ p_864 ∨ b^{2, 433}_1 c -b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ p_864 ∨ -b^{2, 433}_0 c in DIMACS: -5942 5943 -5944 864 5945 0 -5942 5943 -5944 864 5946 0 -5942 5943 -5944 864 -5947 0 c -2-1 --> break c ( b^{2, 432}_2 ∧ b^{2, 432}_1 ∧ -b^{2, 432}_0 ∧ -p_864) -> break c in CNF: c -b^{2, 432}_2 ∨ -b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ p_864 ∨ break c in DIMACS: -5942 -5943 5944 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 432}_2 ∧ -b^{2, 432}_1 ∧ -b^{2, 432}_0 ∧ true) c in CNF: c -b^{2, 432}_2 ∨ b^{2, 432}_1 ∨ b^{2, 432}_0 ∨ false c in DIMACS: -5942 5943 5944 0 c 3 does not represent an automaton state. c -(-b^{2, 432}_2 ∧ b^{2, 432}_1 ∧ b^{2, 432}_0 ∧ true) c in CNF: c b^{2, 432}_2 ∨ -b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ false c in DIMACS: 5942 -5943 -5944 0 c -3 does not represent an automaton state. c -( b^{2, 432}_2 ∧ b^{2, 432}_1 ∧ b^{2, 432}_0 ∧ true) c in CNF: c -b^{2, 432}_2 ∨ -b^{2, 432}_1 ∨ -b^{2, 432}_0 ∨ false c in DIMACS: -5942 -5943 -5944 0 c i = 433 c -2+1 --> -1 c ( b^{2, 433}_2 ∧ b^{2, 433}_1 ∧ -b^{2, 433}_0 ∧ p_866) -> ( b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ b^{2, 434}_0) c in CNF: c -b^{2, 433}_2 ∨ -b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ -p_866 ∨ b^{2, 434}_2 c -b^{2, 433}_2 ∨ -b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ -p_866 ∨ -b^{2, 434}_1 c -b^{2, 433}_2 ∨ -b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ -p_866 ∨ b^{2, 434}_0 c in DIMACS: -5945 -5946 5947 -866 5948 0 -5945 -5946 5947 -866 -5949 0 -5945 -5946 5947 -866 5950 0 c -1+1 --> 0 c ( b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ b^{2, 433}_0 ∧ p_866) -> (-b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ -b^{2, 434}_0) c in CNF: c -b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ -p_866 ∨ -b^{2, 434}_2 c -b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ -p_866 ∨ -b^{2, 434}_1 c -b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ -p_866 ∨ -b^{2, 434}_0 c in DIMACS: -5945 5946 -5947 -866 -5948 0 -5945 5946 -5947 -866 -5949 0 -5945 5946 -5947 -866 -5950 0 c 0+1 --> 1 c (-b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ -b^{2, 433}_0 ∧ p_866) -> (-b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ b^{2, 434}_0) c in CNF: c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ -p_866 ∨ -b^{2, 434}_2 c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ -p_866 ∨ -b^{2, 434}_1 c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ -p_866 ∨ b^{2, 434}_0 c in DIMACS: 5945 5946 5947 -866 -5948 0 5945 5946 5947 -866 -5949 0 5945 5946 5947 -866 5950 0 c 1+1 --> 2 c (-b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ b^{2, 433}_0 ∧ p_866) -> (-b^{2, 434}_2 ∧ b^{2, 434}_1 ∧ -b^{2, 434}_0) c in CNF: c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ -p_866 ∨ -b^{2, 434}_2 c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ -p_866 ∨ b^{2, 434}_1 c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ -p_866 ∨ -b^{2, 434}_0 c in DIMACS: 5945 5946 -5947 -866 -5948 0 5945 5946 -5947 -866 5949 0 5945 5946 -5947 -866 -5950 0 c 2+1 --> break c (-b^{2, 433}_2 ∧ b^{2, 433}_1 ∧ -b^{2, 433}_0 ∧ p_866) -> break c in CNF: c b^{2, 433}_2 ∨ -b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ -p_866 ∨ break c in DIMACS: 5945 -5946 5947 -866 1162 0 c 2-1 --> 1 c (-b^{2, 433}_2 ∧ b^{2, 433}_1 ∧ -b^{2, 433}_0 ∧ -p_866) -> (-b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ b^{2, 434}_0) c in CNF: c b^{2, 433}_2 ∨ -b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ p_866 ∨ -b^{2, 434}_2 c b^{2, 433}_2 ∨ -b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ p_866 ∨ -b^{2, 434}_1 c b^{2, 433}_2 ∨ -b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ p_866 ∨ b^{2, 434}_0 c in DIMACS: 5945 -5946 5947 866 -5948 0 5945 -5946 5947 866 -5949 0 5945 -5946 5947 866 5950 0 c 1-1 --> 0 c (-b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ b^{2, 433}_0 ∧ -p_866) -> (-b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ -b^{2, 434}_0) c in CNF: c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ p_866 ∨ -b^{2, 434}_2 c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ p_866 ∨ -b^{2, 434}_1 c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ p_866 ∨ -b^{2, 434}_0 c in DIMACS: 5945 5946 -5947 866 -5948 0 5945 5946 -5947 866 -5949 0 5945 5946 -5947 866 -5950 0 c 0-1 --> -1 c (-b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ -b^{2, 433}_0 ∧ -p_866) -> ( b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ b^{2, 434}_0) c in CNF: c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ p_866 ∨ b^{2, 434}_2 c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ p_866 ∨ -b^{2, 434}_1 c b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ p_866 ∨ b^{2, 434}_0 c in DIMACS: 5945 5946 5947 866 5948 0 5945 5946 5947 866 -5949 0 5945 5946 5947 866 5950 0 c -1-1 --> -2 c ( b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ b^{2, 433}_0 ∧ -p_866) -> ( b^{2, 434}_2 ∧ b^{2, 434}_1 ∧ -b^{2, 434}_0) c in CNF: c -b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ p_866 ∨ b^{2, 434}_2 c -b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ p_866 ∨ b^{2, 434}_1 c -b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ p_866 ∨ -b^{2, 434}_0 c in DIMACS: -5945 5946 -5947 866 5948 0 -5945 5946 -5947 866 5949 0 -5945 5946 -5947 866 -5950 0 c -2-1 --> break c ( b^{2, 433}_2 ∧ b^{2, 433}_1 ∧ -b^{2, 433}_0 ∧ -p_866) -> break c in CNF: c -b^{2, 433}_2 ∨ -b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ p_866 ∨ break c in DIMACS: -5945 -5946 5947 866 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 433}_2 ∧ -b^{2, 433}_1 ∧ -b^{2, 433}_0 ∧ true) c in CNF: c -b^{2, 433}_2 ∨ b^{2, 433}_1 ∨ b^{2, 433}_0 ∨ false c in DIMACS: -5945 5946 5947 0 c 3 does not represent an automaton state. c -(-b^{2, 433}_2 ∧ b^{2, 433}_1 ∧ b^{2, 433}_0 ∧ true) c in CNF: c b^{2, 433}_2 ∨ -b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ false c in DIMACS: 5945 -5946 -5947 0 c -3 does not represent an automaton state. c -( b^{2, 433}_2 ∧ b^{2, 433}_1 ∧ b^{2, 433}_0 ∧ true) c in CNF: c -b^{2, 433}_2 ∨ -b^{2, 433}_1 ∨ -b^{2, 433}_0 ∨ false c in DIMACS: -5945 -5946 -5947 0 c i = 434 c -2+1 --> -1 c ( b^{2, 434}_2 ∧ b^{2, 434}_1 ∧ -b^{2, 434}_0 ∧ p_868) -> ( b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ b^{2, 435}_0) c in CNF: c -b^{2, 434}_2 ∨ -b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ -p_868 ∨ b^{2, 435}_2 c -b^{2, 434}_2 ∨ -b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ -p_868 ∨ -b^{2, 435}_1 c -b^{2, 434}_2 ∨ -b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ -p_868 ∨ b^{2, 435}_0 c in DIMACS: -5948 -5949 5950 -868 5951 0 -5948 -5949 5950 -868 -5952 0 -5948 -5949 5950 -868 5953 0 c -1+1 --> 0 c ( b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ b^{2, 434}_0 ∧ p_868) -> (-b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ -b^{2, 435}_0) c in CNF: c -b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ -p_868 ∨ -b^{2, 435}_2 c -b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ -p_868 ∨ -b^{2, 435}_1 c -b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ -p_868 ∨ -b^{2, 435}_0 c in DIMACS: -5948 5949 -5950 -868 -5951 0 -5948 5949 -5950 -868 -5952 0 -5948 5949 -5950 -868 -5953 0 c 0+1 --> 1 c (-b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ -b^{2, 434}_0 ∧ p_868) -> (-b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ b^{2, 435}_0) c in CNF: c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ -p_868 ∨ -b^{2, 435}_2 c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ -p_868 ∨ -b^{2, 435}_1 c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ -p_868 ∨ b^{2, 435}_0 c in DIMACS: 5948 5949 5950 -868 -5951 0 5948 5949 5950 -868 -5952 0 5948 5949 5950 -868 5953 0 c 1+1 --> 2 c (-b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ b^{2, 434}_0 ∧ p_868) -> (-b^{2, 435}_2 ∧ b^{2, 435}_1 ∧ -b^{2, 435}_0) c in CNF: c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ -p_868 ∨ -b^{2, 435}_2 c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ -p_868 ∨ b^{2, 435}_1 c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ -p_868 ∨ -b^{2, 435}_0 c in DIMACS: 5948 5949 -5950 -868 -5951 0 5948 5949 -5950 -868 5952 0 5948 5949 -5950 -868 -5953 0 c 2+1 --> break c (-b^{2, 434}_2 ∧ b^{2, 434}_1 ∧ -b^{2, 434}_0 ∧ p_868) -> break c in CNF: c b^{2, 434}_2 ∨ -b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ -p_868 ∨ break c in DIMACS: 5948 -5949 5950 -868 1162 0 c 2-1 --> 1 c (-b^{2, 434}_2 ∧ b^{2, 434}_1 ∧ -b^{2, 434}_0 ∧ -p_868) -> (-b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ b^{2, 435}_0) c in CNF: c b^{2, 434}_2 ∨ -b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ p_868 ∨ -b^{2, 435}_2 c b^{2, 434}_2 ∨ -b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ p_868 ∨ -b^{2, 435}_1 c b^{2, 434}_2 ∨ -b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ p_868 ∨ b^{2, 435}_0 c in DIMACS: 5948 -5949 5950 868 -5951 0 5948 -5949 5950 868 -5952 0 5948 -5949 5950 868 5953 0 c 1-1 --> 0 c (-b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ b^{2, 434}_0 ∧ -p_868) -> (-b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ -b^{2, 435}_0) c in CNF: c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ p_868 ∨ -b^{2, 435}_2 c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ p_868 ∨ -b^{2, 435}_1 c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ p_868 ∨ -b^{2, 435}_0 c in DIMACS: 5948 5949 -5950 868 -5951 0 5948 5949 -5950 868 -5952 0 5948 5949 -5950 868 -5953 0 c 0-1 --> -1 c (-b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ -b^{2, 434}_0 ∧ -p_868) -> ( b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ b^{2, 435}_0) c in CNF: c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ p_868 ∨ b^{2, 435}_2 c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ p_868 ∨ -b^{2, 435}_1 c b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ p_868 ∨ b^{2, 435}_0 c in DIMACS: 5948 5949 5950 868 5951 0 5948 5949 5950 868 -5952 0 5948 5949 5950 868 5953 0 c -1-1 --> -2 c ( b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ b^{2, 434}_0 ∧ -p_868) -> ( b^{2, 435}_2 ∧ b^{2, 435}_1 ∧ -b^{2, 435}_0) c in CNF: c -b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ p_868 ∨ b^{2, 435}_2 c -b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ p_868 ∨ b^{2, 435}_1 c -b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ p_868 ∨ -b^{2, 435}_0 c in DIMACS: -5948 5949 -5950 868 5951 0 -5948 5949 -5950 868 5952 0 -5948 5949 -5950 868 -5953 0 c -2-1 --> break c ( b^{2, 434}_2 ∧ b^{2, 434}_1 ∧ -b^{2, 434}_0 ∧ -p_868) -> break c in CNF: c -b^{2, 434}_2 ∨ -b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ p_868 ∨ break c in DIMACS: -5948 -5949 5950 868 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 434}_2 ∧ -b^{2, 434}_1 ∧ -b^{2, 434}_0 ∧ true) c in CNF: c -b^{2, 434}_2 ∨ b^{2, 434}_1 ∨ b^{2, 434}_0 ∨ false c in DIMACS: -5948 5949 5950 0 c 3 does not represent an automaton state. c -(-b^{2, 434}_2 ∧ b^{2, 434}_1 ∧ b^{2, 434}_0 ∧ true) c in CNF: c b^{2, 434}_2 ∨ -b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ false c in DIMACS: 5948 -5949 -5950 0 c -3 does not represent an automaton state. c -( b^{2, 434}_2 ∧ b^{2, 434}_1 ∧ b^{2, 434}_0 ∧ true) c in CNF: c -b^{2, 434}_2 ∨ -b^{2, 434}_1 ∨ -b^{2, 434}_0 ∨ false c in DIMACS: -5948 -5949 -5950 0 c i = 435 c -2+1 --> -1 c ( b^{2, 435}_2 ∧ b^{2, 435}_1 ∧ -b^{2, 435}_0 ∧ p_870) -> ( b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ b^{2, 436}_0) c in CNF: c -b^{2, 435}_2 ∨ -b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ -p_870 ∨ b^{2, 436}_2 c -b^{2, 435}_2 ∨ -b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ -p_870 ∨ -b^{2, 436}_1 c -b^{2, 435}_2 ∨ -b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ -p_870 ∨ b^{2, 436}_0 c in DIMACS: -5951 -5952 5953 -870 5954 0 -5951 -5952 5953 -870 -5955 0 -5951 -5952 5953 -870 5956 0 c -1+1 --> 0 c ( b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ b^{2, 435}_0 ∧ p_870) -> (-b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ -b^{2, 436}_0) c in CNF: c -b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ -p_870 ∨ -b^{2, 436}_2 c -b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ -p_870 ∨ -b^{2, 436}_1 c -b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ -p_870 ∨ -b^{2, 436}_0 c in DIMACS: -5951 5952 -5953 -870 -5954 0 -5951 5952 -5953 -870 -5955 0 -5951 5952 -5953 -870 -5956 0 c 0+1 --> 1 c (-b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ -b^{2, 435}_0 ∧ p_870) -> (-b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ b^{2, 436}_0) c in CNF: c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ -p_870 ∨ -b^{2, 436}_2 c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ -p_870 ∨ -b^{2, 436}_1 c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ -p_870 ∨ b^{2, 436}_0 c in DIMACS: 5951 5952 5953 -870 -5954 0 5951 5952 5953 -870 -5955 0 5951 5952 5953 -870 5956 0 c 1+1 --> 2 c (-b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ b^{2, 435}_0 ∧ p_870) -> (-b^{2, 436}_2 ∧ b^{2, 436}_1 ∧ -b^{2, 436}_0) c in CNF: c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ -p_870 ∨ -b^{2, 436}_2 c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ -p_870 ∨ b^{2, 436}_1 c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ -p_870 ∨ -b^{2, 436}_0 c in DIMACS: 5951 5952 -5953 -870 -5954 0 5951 5952 -5953 -870 5955 0 5951 5952 -5953 -870 -5956 0 c 2+1 --> break c (-b^{2, 435}_2 ∧ b^{2, 435}_1 ∧ -b^{2, 435}_0 ∧ p_870) -> break c in CNF: c b^{2, 435}_2 ∨ -b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ -p_870 ∨ break c in DIMACS: 5951 -5952 5953 -870 1162 0 c 2-1 --> 1 c (-b^{2, 435}_2 ∧ b^{2, 435}_1 ∧ -b^{2, 435}_0 ∧ -p_870) -> (-b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ b^{2, 436}_0) c in CNF: c b^{2, 435}_2 ∨ -b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ p_870 ∨ -b^{2, 436}_2 c b^{2, 435}_2 ∨ -b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ p_870 ∨ -b^{2, 436}_1 c b^{2, 435}_2 ∨ -b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ p_870 ∨ b^{2, 436}_0 c in DIMACS: 5951 -5952 5953 870 -5954 0 5951 -5952 5953 870 -5955 0 5951 -5952 5953 870 5956 0 c 1-1 --> 0 c (-b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ b^{2, 435}_0 ∧ -p_870) -> (-b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ -b^{2, 436}_0) c in CNF: c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ p_870 ∨ -b^{2, 436}_2 c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ p_870 ∨ -b^{2, 436}_1 c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ p_870 ∨ -b^{2, 436}_0 c in DIMACS: 5951 5952 -5953 870 -5954 0 5951 5952 -5953 870 -5955 0 5951 5952 -5953 870 -5956 0 c 0-1 --> -1 c (-b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ -b^{2, 435}_0 ∧ -p_870) -> ( b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ b^{2, 436}_0) c in CNF: c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ p_870 ∨ b^{2, 436}_2 c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ p_870 ∨ -b^{2, 436}_1 c b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ p_870 ∨ b^{2, 436}_0 c in DIMACS: 5951 5952 5953 870 5954 0 5951 5952 5953 870 -5955 0 5951 5952 5953 870 5956 0 c -1-1 --> -2 c ( b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ b^{2, 435}_0 ∧ -p_870) -> ( b^{2, 436}_2 ∧ b^{2, 436}_1 ∧ -b^{2, 436}_0) c in CNF: c -b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ p_870 ∨ b^{2, 436}_2 c -b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ p_870 ∨ b^{2, 436}_1 c -b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ p_870 ∨ -b^{2, 436}_0 c in DIMACS: -5951 5952 -5953 870 5954 0 -5951 5952 -5953 870 5955 0 -5951 5952 -5953 870 -5956 0 c -2-1 --> break c ( b^{2, 435}_2 ∧ b^{2, 435}_1 ∧ -b^{2, 435}_0 ∧ -p_870) -> break c in CNF: c -b^{2, 435}_2 ∨ -b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ p_870 ∨ break c in DIMACS: -5951 -5952 5953 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 435}_2 ∧ -b^{2, 435}_1 ∧ -b^{2, 435}_0 ∧ true) c in CNF: c -b^{2, 435}_2 ∨ b^{2, 435}_1 ∨ b^{2, 435}_0 ∨ false c in DIMACS: -5951 5952 5953 0 c 3 does not represent an automaton state. c -(-b^{2, 435}_2 ∧ b^{2, 435}_1 ∧ b^{2, 435}_0 ∧ true) c in CNF: c b^{2, 435}_2 ∨ -b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ false c in DIMACS: 5951 -5952 -5953 0 c -3 does not represent an automaton state. c -( b^{2, 435}_2 ∧ b^{2, 435}_1 ∧ b^{2, 435}_0 ∧ true) c in CNF: c -b^{2, 435}_2 ∨ -b^{2, 435}_1 ∨ -b^{2, 435}_0 ∨ false c in DIMACS: -5951 -5952 -5953 0 c i = 436 c -2+1 --> -1 c ( b^{2, 436}_2 ∧ b^{2, 436}_1 ∧ -b^{2, 436}_0 ∧ p_872) -> ( b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ b^{2, 437}_0) c in CNF: c -b^{2, 436}_2 ∨ -b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ -p_872 ∨ b^{2, 437}_2 c -b^{2, 436}_2 ∨ -b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ -p_872 ∨ -b^{2, 437}_1 c -b^{2, 436}_2 ∨ -b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ -p_872 ∨ b^{2, 437}_0 c in DIMACS: -5954 -5955 5956 -872 5957 0 -5954 -5955 5956 -872 -5958 0 -5954 -5955 5956 -872 5959 0 c -1+1 --> 0 c ( b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ b^{2, 436}_0 ∧ p_872) -> (-b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ -b^{2, 437}_0) c in CNF: c -b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ -p_872 ∨ -b^{2, 437}_2 c -b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ -p_872 ∨ -b^{2, 437}_1 c -b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ -p_872 ∨ -b^{2, 437}_0 c in DIMACS: -5954 5955 -5956 -872 -5957 0 -5954 5955 -5956 -872 -5958 0 -5954 5955 -5956 -872 -5959 0 c 0+1 --> 1 c (-b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ -b^{2, 436}_0 ∧ p_872) -> (-b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ b^{2, 437}_0) c in CNF: c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ -p_872 ∨ -b^{2, 437}_2 c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ -p_872 ∨ -b^{2, 437}_1 c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ -p_872 ∨ b^{2, 437}_0 c in DIMACS: 5954 5955 5956 -872 -5957 0 5954 5955 5956 -872 -5958 0 5954 5955 5956 -872 5959 0 c 1+1 --> 2 c (-b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ b^{2, 436}_0 ∧ p_872) -> (-b^{2, 437}_2 ∧ b^{2, 437}_1 ∧ -b^{2, 437}_0) c in CNF: c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ -p_872 ∨ -b^{2, 437}_2 c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ -p_872 ∨ b^{2, 437}_1 c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ -p_872 ∨ -b^{2, 437}_0 c in DIMACS: 5954 5955 -5956 -872 -5957 0 5954 5955 -5956 -872 5958 0 5954 5955 -5956 -872 -5959 0 c 2+1 --> break c (-b^{2, 436}_2 ∧ b^{2, 436}_1 ∧ -b^{2, 436}_0 ∧ p_872) -> break c in CNF: c b^{2, 436}_2 ∨ -b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ -p_872 ∨ break c in DIMACS: 5954 -5955 5956 -872 1162 0 c 2-1 --> 1 c (-b^{2, 436}_2 ∧ b^{2, 436}_1 ∧ -b^{2, 436}_0 ∧ -p_872) -> (-b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ b^{2, 437}_0) c in CNF: c b^{2, 436}_2 ∨ -b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ p_872 ∨ -b^{2, 437}_2 c b^{2, 436}_2 ∨ -b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ p_872 ∨ -b^{2, 437}_1 c b^{2, 436}_2 ∨ -b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ p_872 ∨ b^{2, 437}_0 c in DIMACS: 5954 -5955 5956 872 -5957 0 5954 -5955 5956 872 -5958 0 5954 -5955 5956 872 5959 0 c 1-1 --> 0 c (-b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ b^{2, 436}_0 ∧ -p_872) -> (-b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ -b^{2, 437}_0) c in CNF: c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ p_872 ∨ -b^{2, 437}_2 c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ p_872 ∨ -b^{2, 437}_1 c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ p_872 ∨ -b^{2, 437}_0 c in DIMACS: 5954 5955 -5956 872 -5957 0 5954 5955 -5956 872 -5958 0 5954 5955 -5956 872 -5959 0 c 0-1 --> -1 c (-b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ -b^{2, 436}_0 ∧ -p_872) -> ( b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ b^{2, 437}_0) c in CNF: c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ p_872 ∨ b^{2, 437}_2 c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ p_872 ∨ -b^{2, 437}_1 c b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ p_872 ∨ b^{2, 437}_0 c in DIMACS: 5954 5955 5956 872 5957 0 5954 5955 5956 872 -5958 0 5954 5955 5956 872 5959 0 c -1-1 --> -2 c ( b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ b^{2, 436}_0 ∧ -p_872) -> ( b^{2, 437}_2 ∧ b^{2, 437}_1 ∧ -b^{2, 437}_0) c in CNF: c -b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ p_872 ∨ b^{2, 437}_2 c -b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ p_872 ∨ b^{2, 437}_1 c -b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ p_872 ∨ -b^{2, 437}_0 c in DIMACS: -5954 5955 -5956 872 5957 0 -5954 5955 -5956 872 5958 0 -5954 5955 -5956 872 -5959 0 c -2-1 --> break c ( b^{2, 436}_2 ∧ b^{2, 436}_1 ∧ -b^{2, 436}_0 ∧ -p_872) -> break c in CNF: c -b^{2, 436}_2 ∨ -b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ p_872 ∨ break c in DIMACS: -5954 -5955 5956 872 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 436}_2 ∧ -b^{2, 436}_1 ∧ -b^{2, 436}_0 ∧ true) c in CNF: c -b^{2, 436}_2 ∨ b^{2, 436}_1 ∨ b^{2, 436}_0 ∨ false c in DIMACS: -5954 5955 5956 0 c 3 does not represent an automaton state. c -(-b^{2, 436}_2 ∧ b^{2, 436}_1 ∧ b^{2, 436}_0 ∧ true) c in CNF: c b^{2, 436}_2 ∨ -b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ false c in DIMACS: 5954 -5955 -5956 0 c -3 does not represent an automaton state. c -( b^{2, 436}_2 ∧ b^{2, 436}_1 ∧ b^{2, 436}_0 ∧ true) c in CNF: c -b^{2, 436}_2 ∨ -b^{2, 436}_1 ∨ -b^{2, 436}_0 ∨ false c in DIMACS: -5954 -5955 -5956 0 c i = 437 c -2+1 --> -1 c ( b^{2, 437}_2 ∧ b^{2, 437}_1 ∧ -b^{2, 437}_0 ∧ p_874) -> ( b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ b^{2, 438}_0) c in CNF: c -b^{2, 437}_2 ∨ -b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ -p_874 ∨ b^{2, 438}_2 c -b^{2, 437}_2 ∨ -b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ -p_874 ∨ -b^{2, 438}_1 c -b^{2, 437}_2 ∨ -b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ -p_874 ∨ b^{2, 438}_0 c in DIMACS: -5957 -5958 5959 -874 5960 0 -5957 -5958 5959 -874 -5961 0 -5957 -5958 5959 -874 5962 0 c -1+1 --> 0 c ( b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ b^{2, 437}_0 ∧ p_874) -> (-b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ -b^{2, 438}_0) c in CNF: c -b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ -p_874 ∨ -b^{2, 438}_2 c -b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ -p_874 ∨ -b^{2, 438}_1 c -b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ -p_874 ∨ -b^{2, 438}_0 c in DIMACS: -5957 5958 -5959 -874 -5960 0 -5957 5958 -5959 -874 -5961 0 -5957 5958 -5959 -874 -5962 0 c 0+1 --> 1 c (-b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ -b^{2, 437}_0 ∧ p_874) -> (-b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ b^{2, 438}_0) c in CNF: c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ -p_874 ∨ -b^{2, 438}_2 c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ -p_874 ∨ -b^{2, 438}_1 c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ -p_874 ∨ b^{2, 438}_0 c in DIMACS: 5957 5958 5959 -874 -5960 0 5957 5958 5959 -874 -5961 0 5957 5958 5959 -874 5962 0 c 1+1 --> 2 c (-b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ b^{2, 437}_0 ∧ p_874) -> (-b^{2, 438}_2 ∧ b^{2, 438}_1 ∧ -b^{2, 438}_0) c in CNF: c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ -p_874 ∨ -b^{2, 438}_2 c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ -p_874 ∨ b^{2, 438}_1 c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ -p_874 ∨ -b^{2, 438}_0 c in DIMACS: 5957 5958 -5959 -874 -5960 0 5957 5958 -5959 -874 5961 0 5957 5958 -5959 -874 -5962 0 c 2+1 --> break c (-b^{2, 437}_2 ∧ b^{2, 437}_1 ∧ -b^{2, 437}_0 ∧ p_874) -> break c in CNF: c b^{2, 437}_2 ∨ -b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ -p_874 ∨ break c in DIMACS: 5957 -5958 5959 -874 1162 0 c 2-1 --> 1 c (-b^{2, 437}_2 ∧ b^{2, 437}_1 ∧ -b^{2, 437}_0 ∧ -p_874) -> (-b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ b^{2, 438}_0) c in CNF: c b^{2, 437}_2 ∨ -b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ p_874 ∨ -b^{2, 438}_2 c b^{2, 437}_2 ∨ -b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ p_874 ∨ -b^{2, 438}_1 c b^{2, 437}_2 ∨ -b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ p_874 ∨ b^{2, 438}_0 c in DIMACS: 5957 -5958 5959 874 -5960 0 5957 -5958 5959 874 -5961 0 5957 -5958 5959 874 5962 0 c 1-1 --> 0 c (-b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ b^{2, 437}_0 ∧ -p_874) -> (-b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ -b^{2, 438}_0) c in CNF: c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ p_874 ∨ -b^{2, 438}_2 c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ p_874 ∨ -b^{2, 438}_1 c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ p_874 ∨ -b^{2, 438}_0 c in DIMACS: 5957 5958 -5959 874 -5960 0 5957 5958 -5959 874 -5961 0 5957 5958 -5959 874 -5962 0 c 0-1 --> -1 c (-b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ -b^{2, 437}_0 ∧ -p_874) -> ( b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ b^{2, 438}_0) c in CNF: c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ p_874 ∨ b^{2, 438}_2 c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ p_874 ∨ -b^{2, 438}_1 c b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ p_874 ∨ b^{2, 438}_0 c in DIMACS: 5957 5958 5959 874 5960 0 5957 5958 5959 874 -5961 0 5957 5958 5959 874 5962 0 c -1-1 --> -2 c ( b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ b^{2, 437}_0 ∧ -p_874) -> ( b^{2, 438}_2 ∧ b^{2, 438}_1 ∧ -b^{2, 438}_0) c in CNF: c -b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ p_874 ∨ b^{2, 438}_2 c -b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ p_874 ∨ b^{2, 438}_1 c -b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ p_874 ∨ -b^{2, 438}_0 c in DIMACS: -5957 5958 -5959 874 5960 0 -5957 5958 -5959 874 5961 0 -5957 5958 -5959 874 -5962 0 c -2-1 --> break c ( b^{2, 437}_2 ∧ b^{2, 437}_1 ∧ -b^{2, 437}_0 ∧ -p_874) -> break c in CNF: c -b^{2, 437}_2 ∨ -b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ p_874 ∨ break c in DIMACS: -5957 -5958 5959 874 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 437}_2 ∧ -b^{2, 437}_1 ∧ -b^{2, 437}_0 ∧ true) c in CNF: c -b^{2, 437}_2 ∨ b^{2, 437}_1 ∨ b^{2, 437}_0 ∨ false c in DIMACS: -5957 5958 5959 0 c 3 does not represent an automaton state. c -(-b^{2, 437}_2 ∧ b^{2, 437}_1 ∧ b^{2, 437}_0 ∧ true) c in CNF: c b^{2, 437}_2 ∨ -b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ false c in DIMACS: 5957 -5958 -5959 0 c -3 does not represent an automaton state. c -( b^{2, 437}_2 ∧ b^{2, 437}_1 ∧ b^{2, 437}_0 ∧ true) c in CNF: c -b^{2, 437}_2 ∨ -b^{2, 437}_1 ∨ -b^{2, 437}_0 ∨ false c in DIMACS: -5957 -5958 -5959 0 c i = 438 c -2+1 --> -1 c ( b^{2, 438}_2 ∧ b^{2, 438}_1 ∧ -b^{2, 438}_0 ∧ p_876) -> ( b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ b^{2, 439}_0) c in CNF: c -b^{2, 438}_2 ∨ -b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ -p_876 ∨ b^{2, 439}_2 c -b^{2, 438}_2 ∨ -b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ -p_876 ∨ -b^{2, 439}_1 c -b^{2, 438}_2 ∨ -b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ -p_876 ∨ b^{2, 439}_0 c in DIMACS: -5960 -5961 5962 -876 5963 0 -5960 -5961 5962 -876 -5964 0 -5960 -5961 5962 -876 5965 0 c -1+1 --> 0 c ( b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ b^{2, 438}_0 ∧ p_876) -> (-b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ -b^{2, 439}_0) c in CNF: c -b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ -p_876 ∨ -b^{2, 439}_2 c -b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ -p_876 ∨ -b^{2, 439}_1 c -b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ -p_876 ∨ -b^{2, 439}_0 c in DIMACS: -5960 5961 -5962 -876 -5963 0 -5960 5961 -5962 -876 -5964 0 -5960 5961 -5962 -876 -5965 0 c 0+1 --> 1 c (-b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ -b^{2, 438}_0 ∧ p_876) -> (-b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ b^{2, 439}_0) c in CNF: c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ -p_876 ∨ -b^{2, 439}_2 c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ -p_876 ∨ -b^{2, 439}_1 c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ -p_876 ∨ b^{2, 439}_0 c in DIMACS: 5960 5961 5962 -876 -5963 0 5960 5961 5962 -876 -5964 0 5960 5961 5962 -876 5965 0 c 1+1 --> 2 c (-b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ b^{2, 438}_0 ∧ p_876) -> (-b^{2, 439}_2 ∧ b^{2, 439}_1 ∧ -b^{2, 439}_0) c in CNF: c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ -p_876 ∨ -b^{2, 439}_2 c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ -p_876 ∨ b^{2, 439}_1 c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ -p_876 ∨ -b^{2, 439}_0 c in DIMACS: 5960 5961 -5962 -876 -5963 0 5960 5961 -5962 -876 5964 0 5960 5961 -5962 -876 -5965 0 c 2+1 --> break c (-b^{2, 438}_2 ∧ b^{2, 438}_1 ∧ -b^{2, 438}_0 ∧ p_876) -> break c in CNF: c b^{2, 438}_2 ∨ -b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ -p_876 ∨ break c in DIMACS: 5960 -5961 5962 -876 1162 0 c 2-1 --> 1 c (-b^{2, 438}_2 ∧ b^{2, 438}_1 ∧ -b^{2, 438}_0 ∧ -p_876) -> (-b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ b^{2, 439}_0) c in CNF: c b^{2, 438}_2 ∨ -b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ p_876 ∨ -b^{2, 439}_2 c b^{2, 438}_2 ∨ -b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ p_876 ∨ -b^{2, 439}_1 c b^{2, 438}_2 ∨ -b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ p_876 ∨ b^{2, 439}_0 c in DIMACS: 5960 -5961 5962 876 -5963 0 5960 -5961 5962 876 -5964 0 5960 -5961 5962 876 5965 0 c 1-1 --> 0 c (-b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ b^{2, 438}_0 ∧ -p_876) -> (-b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ -b^{2, 439}_0) c in CNF: c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ p_876 ∨ -b^{2, 439}_2 c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ p_876 ∨ -b^{2, 439}_1 c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ p_876 ∨ -b^{2, 439}_0 c in DIMACS: 5960 5961 -5962 876 -5963 0 5960 5961 -5962 876 -5964 0 5960 5961 -5962 876 -5965 0 c 0-1 --> -1 c (-b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ -b^{2, 438}_0 ∧ -p_876) -> ( b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ b^{2, 439}_0) c in CNF: c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ p_876 ∨ b^{2, 439}_2 c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ p_876 ∨ -b^{2, 439}_1 c b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ p_876 ∨ b^{2, 439}_0 c in DIMACS: 5960 5961 5962 876 5963 0 5960 5961 5962 876 -5964 0 5960 5961 5962 876 5965 0 c -1-1 --> -2 c ( b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ b^{2, 438}_0 ∧ -p_876) -> ( b^{2, 439}_2 ∧ b^{2, 439}_1 ∧ -b^{2, 439}_0) c in CNF: c -b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ p_876 ∨ b^{2, 439}_2 c -b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ p_876 ∨ b^{2, 439}_1 c -b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ p_876 ∨ -b^{2, 439}_0 c in DIMACS: -5960 5961 -5962 876 5963 0 -5960 5961 -5962 876 5964 0 -5960 5961 -5962 876 -5965 0 c -2-1 --> break c ( b^{2, 438}_2 ∧ b^{2, 438}_1 ∧ -b^{2, 438}_0 ∧ -p_876) -> break c in CNF: c -b^{2, 438}_2 ∨ -b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ p_876 ∨ break c in DIMACS: -5960 -5961 5962 876 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 438}_2 ∧ -b^{2, 438}_1 ∧ -b^{2, 438}_0 ∧ true) c in CNF: c -b^{2, 438}_2 ∨ b^{2, 438}_1 ∨ b^{2, 438}_0 ∨ false c in DIMACS: -5960 5961 5962 0 c 3 does not represent an automaton state. c -(-b^{2, 438}_2 ∧ b^{2, 438}_1 ∧ b^{2, 438}_0 ∧ true) c in CNF: c b^{2, 438}_2 ∨ -b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ false c in DIMACS: 5960 -5961 -5962 0 c -3 does not represent an automaton state. c -( b^{2, 438}_2 ∧ b^{2, 438}_1 ∧ b^{2, 438}_0 ∧ true) c in CNF: c -b^{2, 438}_2 ∨ -b^{2, 438}_1 ∨ -b^{2, 438}_0 ∨ false c in DIMACS: -5960 -5961 -5962 0 c i = 439 c -2+1 --> -1 c ( b^{2, 439}_2 ∧ b^{2, 439}_1 ∧ -b^{2, 439}_0 ∧ p_878) -> ( b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ b^{2, 440}_0) c in CNF: c -b^{2, 439}_2 ∨ -b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ -p_878 ∨ b^{2, 440}_2 c -b^{2, 439}_2 ∨ -b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ -p_878 ∨ -b^{2, 440}_1 c -b^{2, 439}_2 ∨ -b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ -p_878 ∨ b^{2, 440}_0 c in DIMACS: -5963 -5964 5965 -878 5966 0 -5963 -5964 5965 -878 -5967 0 -5963 -5964 5965 -878 5968 0 c -1+1 --> 0 c ( b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ b^{2, 439}_0 ∧ p_878) -> (-b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ -b^{2, 440}_0) c in CNF: c -b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ -p_878 ∨ -b^{2, 440}_2 c -b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ -p_878 ∨ -b^{2, 440}_1 c -b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ -p_878 ∨ -b^{2, 440}_0 c in DIMACS: -5963 5964 -5965 -878 -5966 0 -5963 5964 -5965 -878 -5967 0 -5963 5964 -5965 -878 -5968 0 c 0+1 --> 1 c (-b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ -b^{2, 439}_0 ∧ p_878) -> (-b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ b^{2, 440}_0) c in CNF: c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ -p_878 ∨ -b^{2, 440}_2 c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ -p_878 ∨ -b^{2, 440}_1 c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ -p_878 ∨ b^{2, 440}_0 c in DIMACS: 5963 5964 5965 -878 -5966 0 5963 5964 5965 -878 -5967 0 5963 5964 5965 -878 5968 0 c 1+1 --> 2 c (-b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ b^{2, 439}_0 ∧ p_878) -> (-b^{2, 440}_2 ∧ b^{2, 440}_1 ∧ -b^{2, 440}_0) c in CNF: c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ -p_878 ∨ -b^{2, 440}_2 c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ -p_878 ∨ b^{2, 440}_1 c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ -p_878 ∨ -b^{2, 440}_0 c in DIMACS: 5963 5964 -5965 -878 -5966 0 5963 5964 -5965 -878 5967 0 5963 5964 -5965 -878 -5968 0 c 2+1 --> break c (-b^{2, 439}_2 ∧ b^{2, 439}_1 ∧ -b^{2, 439}_0 ∧ p_878) -> break c in CNF: c b^{2, 439}_2 ∨ -b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ -p_878 ∨ break c in DIMACS: 5963 -5964 5965 -878 1162 0 c 2-1 --> 1 c (-b^{2, 439}_2 ∧ b^{2, 439}_1 ∧ -b^{2, 439}_0 ∧ -p_878) -> (-b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ b^{2, 440}_0) c in CNF: c b^{2, 439}_2 ∨ -b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ p_878 ∨ -b^{2, 440}_2 c b^{2, 439}_2 ∨ -b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ p_878 ∨ -b^{2, 440}_1 c b^{2, 439}_2 ∨ -b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ p_878 ∨ b^{2, 440}_0 c in DIMACS: 5963 -5964 5965 878 -5966 0 5963 -5964 5965 878 -5967 0 5963 -5964 5965 878 5968 0 c 1-1 --> 0 c (-b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ b^{2, 439}_0 ∧ -p_878) -> (-b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ -b^{2, 440}_0) c in CNF: c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ p_878 ∨ -b^{2, 440}_2 c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ p_878 ∨ -b^{2, 440}_1 c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ p_878 ∨ -b^{2, 440}_0 c in DIMACS: 5963 5964 -5965 878 -5966 0 5963 5964 -5965 878 -5967 0 5963 5964 -5965 878 -5968 0 c 0-1 --> -1 c (-b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ -b^{2, 439}_0 ∧ -p_878) -> ( b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ b^{2, 440}_0) c in CNF: c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ p_878 ∨ b^{2, 440}_2 c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ p_878 ∨ -b^{2, 440}_1 c b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ p_878 ∨ b^{2, 440}_0 c in DIMACS: 5963 5964 5965 878 5966 0 5963 5964 5965 878 -5967 0 5963 5964 5965 878 5968 0 c -1-1 --> -2 c ( b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ b^{2, 439}_0 ∧ -p_878) -> ( b^{2, 440}_2 ∧ b^{2, 440}_1 ∧ -b^{2, 440}_0) c in CNF: c -b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ p_878 ∨ b^{2, 440}_2 c -b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ p_878 ∨ b^{2, 440}_1 c -b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ p_878 ∨ -b^{2, 440}_0 c in DIMACS: -5963 5964 -5965 878 5966 0 -5963 5964 -5965 878 5967 0 -5963 5964 -5965 878 -5968 0 c -2-1 --> break c ( b^{2, 439}_2 ∧ b^{2, 439}_1 ∧ -b^{2, 439}_0 ∧ -p_878) -> break c in CNF: c -b^{2, 439}_2 ∨ -b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ p_878 ∨ break c in DIMACS: -5963 -5964 5965 878 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 439}_2 ∧ -b^{2, 439}_1 ∧ -b^{2, 439}_0 ∧ true) c in CNF: c -b^{2, 439}_2 ∨ b^{2, 439}_1 ∨ b^{2, 439}_0 ∨ false c in DIMACS: -5963 5964 5965 0 c 3 does not represent an automaton state. c -(-b^{2, 439}_2 ∧ b^{2, 439}_1 ∧ b^{2, 439}_0 ∧ true) c in CNF: c b^{2, 439}_2 ∨ -b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ false c in DIMACS: 5963 -5964 -5965 0 c -3 does not represent an automaton state. c -( b^{2, 439}_2 ∧ b^{2, 439}_1 ∧ b^{2, 439}_0 ∧ true) c in CNF: c -b^{2, 439}_2 ∨ -b^{2, 439}_1 ∨ -b^{2, 439}_0 ∨ false c in DIMACS: -5963 -5964 -5965 0 c i = 440 c -2+1 --> -1 c ( b^{2, 440}_2 ∧ b^{2, 440}_1 ∧ -b^{2, 440}_0 ∧ p_880) -> ( b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ b^{2, 441}_0) c in CNF: c -b^{2, 440}_2 ∨ -b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ -p_880 ∨ b^{2, 441}_2 c -b^{2, 440}_2 ∨ -b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ -p_880 ∨ -b^{2, 441}_1 c -b^{2, 440}_2 ∨ -b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ -p_880 ∨ b^{2, 441}_0 c in DIMACS: -5966 -5967 5968 -880 5969 0 -5966 -5967 5968 -880 -5970 0 -5966 -5967 5968 -880 5971 0 c -1+1 --> 0 c ( b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ b^{2, 440}_0 ∧ p_880) -> (-b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ -b^{2, 441}_0) c in CNF: c -b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ -p_880 ∨ -b^{2, 441}_2 c -b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ -p_880 ∨ -b^{2, 441}_1 c -b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ -p_880 ∨ -b^{2, 441}_0 c in DIMACS: -5966 5967 -5968 -880 -5969 0 -5966 5967 -5968 -880 -5970 0 -5966 5967 -5968 -880 -5971 0 c 0+1 --> 1 c (-b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ -b^{2, 440}_0 ∧ p_880) -> (-b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ b^{2, 441}_0) c in CNF: c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ -p_880 ∨ -b^{2, 441}_2 c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ -p_880 ∨ -b^{2, 441}_1 c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ -p_880 ∨ b^{2, 441}_0 c in DIMACS: 5966 5967 5968 -880 -5969 0 5966 5967 5968 -880 -5970 0 5966 5967 5968 -880 5971 0 c 1+1 --> 2 c (-b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ b^{2, 440}_0 ∧ p_880) -> (-b^{2, 441}_2 ∧ b^{2, 441}_1 ∧ -b^{2, 441}_0) c in CNF: c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ -p_880 ∨ -b^{2, 441}_2 c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ -p_880 ∨ b^{2, 441}_1 c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ -p_880 ∨ -b^{2, 441}_0 c in DIMACS: 5966 5967 -5968 -880 -5969 0 5966 5967 -5968 -880 5970 0 5966 5967 -5968 -880 -5971 0 c 2+1 --> break c (-b^{2, 440}_2 ∧ b^{2, 440}_1 ∧ -b^{2, 440}_0 ∧ p_880) -> break c in CNF: c b^{2, 440}_2 ∨ -b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ -p_880 ∨ break c in DIMACS: 5966 -5967 5968 -880 1162 0 c 2-1 --> 1 c (-b^{2, 440}_2 ∧ b^{2, 440}_1 ∧ -b^{2, 440}_0 ∧ -p_880) -> (-b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ b^{2, 441}_0) c in CNF: c b^{2, 440}_2 ∨ -b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ p_880 ∨ -b^{2, 441}_2 c b^{2, 440}_2 ∨ -b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ p_880 ∨ -b^{2, 441}_1 c b^{2, 440}_2 ∨ -b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ p_880 ∨ b^{2, 441}_0 c in DIMACS: 5966 -5967 5968 880 -5969 0 5966 -5967 5968 880 -5970 0 5966 -5967 5968 880 5971 0 c 1-1 --> 0 c (-b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ b^{2, 440}_0 ∧ -p_880) -> (-b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ -b^{2, 441}_0) c in CNF: c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ p_880 ∨ -b^{2, 441}_2 c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ p_880 ∨ -b^{2, 441}_1 c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ p_880 ∨ -b^{2, 441}_0 c in DIMACS: 5966 5967 -5968 880 -5969 0 5966 5967 -5968 880 -5970 0 5966 5967 -5968 880 -5971 0 c 0-1 --> -1 c (-b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ -b^{2, 440}_0 ∧ -p_880) -> ( b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ b^{2, 441}_0) c in CNF: c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ p_880 ∨ b^{2, 441}_2 c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ p_880 ∨ -b^{2, 441}_1 c b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ p_880 ∨ b^{2, 441}_0 c in DIMACS: 5966 5967 5968 880 5969 0 5966 5967 5968 880 -5970 0 5966 5967 5968 880 5971 0 c -1-1 --> -2 c ( b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ b^{2, 440}_0 ∧ -p_880) -> ( b^{2, 441}_2 ∧ b^{2, 441}_1 ∧ -b^{2, 441}_0) c in CNF: c -b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ p_880 ∨ b^{2, 441}_2 c -b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ p_880 ∨ b^{2, 441}_1 c -b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ p_880 ∨ -b^{2, 441}_0 c in DIMACS: -5966 5967 -5968 880 5969 0 -5966 5967 -5968 880 5970 0 -5966 5967 -5968 880 -5971 0 c -2-1 --> break c ( b^{2, 440}_2 ∧ b^{2, 440}_1 ∧ -b^{2, 440}_0 ∧ -p_880) -> break c in CNF: c -b^{2, 440}_2 ∨ -b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ p_880 ∨ break c in DIMACS: -5966 -5967 5968 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 440}_2 ∧ -b^{2, 440}_1 ∧ -b^{2, 440}_0 ∧ true) c in CNF: c -b^{2, 440}_2 ∨ b^{2, 440}_1 ∨ b^{2, 440}_0 ∨ false c in DIMACS: -5966 5967 5968 0 c 3 does not represent an automaton state. c -(-b^{2, 440}_2 ∧ b^{2, 440}_1 ∧ b^{2, 440}_0 ∧ true) c in CNF: c b^{2, 440}_2 ∨ -b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ false c in DIMACS: 5966 -5967 -5968 0 c -3 does not represent an automaton state. c -( b^{2, 440}_2 ∧ b^{2, 440}_1 ∧ b^{2, 440}_0 ∧ true) c in CNF: c -b^{2, 440}_2 ∨ -b^{2, 440}_1 ∨ -b^{2, 440}_0 ∨ false c in DIMACS: -5966 -5967 -5968 0 c i = 441 c -2+1 --> -1 c ( b^{2, 441}_2 ∧ b^{2, 441}_1 ∧ -b^{2, 441}_0 ∧ p_882) -> ( b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ b^{2, 442}_0) c in CNF: c -b^{2, 441}_2 ∨ -b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ -p_882 ∨ b^{2, 442}_2 c -b^{2, 441}_2 ∨ -b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ -p_882 ∨ -b^{2, 442}_1 c -b^{2, 441}_2 ∨ -b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ -p_882 ∨ b^{2, 442}_0 c in DIMACS: -5969 -5970 5971 -882 5972 0 -5969 -5970 5971 -882 -5973 0 -5969 -5970 5971 -882 5974 0 c -1+1 --> 0 c ( b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ b^{2, 441}_0 ∧ p_882) -> (-b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ -b^{2, 442}_0) c in CNF: c -b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ -p_882 ∨ -b^{2, 442}_2 c -b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ -p_882 ∨ -b^{2, 442}_1 c -b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ -p_882 ∨ -b^{2, 442}_0 c in DIMACS: -5969 5970 -5971 -882 -5972 0 -5969 5970 -5971 -882 -5973 0 -5969 5970 -5971 -882 -5974 0 c 0+1 --> 1 c (-b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ -b^{2, 441}_0 ∧ p_882) -> (-b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ b^{2, 442}_0) c in CNF: c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ -p_882 ∨ -b^{2, 442}_2 c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ -p_882 ∨ -b^{2, 442}_1 c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ -p_882 ∨ b^{2, 442}_0 c in DIMACS: 5969 5970 5971 -882 -5972 0 5969 5970 5971 -882 -5973 0 5969 5970 5971 -882 5974 0 c 1+1 --> 2 c (-b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ b^{2, 441}_0 ∧ p_882) -> (-b^{2, 442}_2 ∧ b^{2, 442}_1 ∧ -b^{2, 442}_0) c in CNF: c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ -p_882 ∨ -b^{2, 442}_2 c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ -p_882 ∨ b^{2, 442}_1 c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ -p_882 ∨ -b^{2, 442}_0 c in DIMACS: 5969 5970 -5971 -882 -5972 0 5969 5970 -5971 -882 5973 0 5969 5970 -5971 -882 -5974 0 c 2+1 --> break c (-b^{2, 441}_2 ∧ b^{2, 441}_1 ∧ -b^{2, 441}_0 ∧ p_882) -> break c in CNF: c b^{2, 441}_2 ∨ -b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ -p_882 ∨ break c in DIMACS: 5969 -5970 5971 -882 1162 0 c 2-1 --> 1 c (-b^{2, 441}_2 ∧ b^{2, 441}_1 ∧ -b^{2, 441}_0 ∧ -p_882) -> (-b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ b^{2, 442}_0) c in CNF: c b^{2, 441}_2 ∨ -b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ p_882 ∨ -b^{2, 442}_2 c b^{2, 441}_2 ∨ -b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ p_882 ∨ -b^{2, 442}_1 c b^{2, 441}_2 ∨ -b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ p_882 ∨ b^{2, 442}_0 c in DIMACS: 5969 -5970 5971 882 -5972 0 5969 -5970 5971 882 -5973 0 5969 -5970 5971 882 5974 0 c 1-1 --> 0 c (-b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ b^{2, 441}_0 ∧ -p_882) -> (-b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ -b^{2, 442}_0) c in CNF: c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ p_882 ∨ -b^{2, 442}_2 c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ p_882 ∨ -b^{2, 442}_1 c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ p_882 ∨ -b^{2, 442}_0 c in DIMACS: 5969 5970 -5971 882 -5972 0 5969 5970 -5971 882 -5973 0 5969 5970 -5971 882 -5974 0 c 0-1 --> -1 c (-b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ -b^{2, 441}_0 ∧ -p_882) -> ( b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ b^{2, 442}_0) c in CNF: c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ p_882 ∨ b^{2, 442}_2 c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ p_882 ∨ -b^{2, 442}_1 c b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ p_882 ∨ b^{2, 442}_0 c in DIMACS: 5969 5970 5971 882 5972 0 5969 5970 5971 882 -5973 0 5969 5970 5971 882 5974 0 c -1-1 --> -2 c ( b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ b^{2, 441}_0 ∧ -p_882) -> ( b^{2, 442}_2 ∧ b^{2, 442}_1 ∧ -b^{2, 442}_0) c in CNF: c -b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ p_882 ∨ b^{2, 442}_2 c -b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ p_882 ∨ b^{2, 442}_1 c -b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ p_882 ∨ -b^{2, 442}_0 c in DIMACS: -5969 5970 -5971 882 5972 0 -5969 5970 -5971 882 5973 0 -5969 5970 -5971 882 -5974 0 c -2-1 --> break c ( b^{2, 441}_2 ∧ b^{2, 441}_1 ∧ -b^{2, 441}_0 ∧ -p_882) -> break c in CNF: c -b^{2, 441}_2 ∨ -b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ p_882 ∨ break c in DIMACS: -5969 -5970 5971 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 441}_2 ∧ -b^{2, 441}_1 ∧ -b^{2, 441}_0 ∧ true) c in CNF: c -b^{2, 441}_2 ∨ b^{2, 441}_1 ∨ b^{2, 441}_0 ∨ false c in DIMACS: -5969 5970 5971 0 c 3 does not represent an automaton state. c -(-b^{2, 441}_2 ∧ b^{2, 441}_1 ∧ b^{2, 441}_0 ∧ true) c in CNF: c b^{2, 441}_2 ∨ -b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ false c in DIMACS: 5969 -5970 -5971 0 c -3 does not represent an automaton state. c -( b^{2, 441}_2 ∧ b^{2, 441}_1 ∧ b^{2, 441}_0 ∧ true) c in CNF: c -b^{2, 441}_2 ∨ -b^{2, 441}_1 ∨ -b^{2, 441}_0 ∨ false c in DIMACS: -5969 -5970 -5971 0 c i = 442 c -2+1 --> -1 c ( b^{2, 442}_2 ∧ b^{2, 442}_1 ∧ -b^{2, 442}_0 ∧ p_884) -> ( b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ b^{2, 443}_0) c in CNF: c -b^{2, 442}_2 ∨ -b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ -p_884 ∨ b^{2, 443}_2 c -b^{2, 442}_2 ∨ -b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ -p_884 ∨ -b^{2, 443}_1 c -b^{2, 442}_2 ∨ -b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ -p_884 ∨ b^{2, 443}_0 c in DIMACS: -5972 -5973 5974 -884 5975 0 -5972 -5973 5974 -884 -5976 0 -5972 -5973 5974 -884 5977 0 c -1+1 --> 0 c ( b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ b^{2, 442}_0 ∧ p_884) -> (-b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ -b^{2, 443}_0) c in CNF: c -b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ -p_884 ∨ -b^{2, 443}_2 c -b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ -p_884 ∨ -b^{2, 443}_1 c -b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ -p_884 ∨ -b^{2, 443}_0 c in DIMACS: -5972 5973 -5974 -884 -5975 0 -5972 5973 -5974 -884 -5976 0 -5972 5973 -5974 -884 -5977 0 c 0+1 --> 1 c (-b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ -b^{2, 442}_0 ∧ p_884) -> (-b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ b^{2, 443}_0) c in CNF: c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ -p_884 ∨ -b^{2, 443}_2 c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ -p_884 ∨ -b^{2, 443}_1 c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ -p_884 ∨ b^{2, 443}_0 c in DIMACS: 5972 5973 5974 -884 -5975 0 5972 5973 5974 -884 -5976 0 5972 5973 5974 -884 5977 0 c 1+1 --> 2 c (-b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ b^{2, 442}_0 ∧ p_884) -> (-b^{2, 443}_2 ∧ b^{2, 443}_1 ∧ -b^{2, 443}_0) c in CNF: c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ -p_884 ∨ -b^{2, 443}_2 c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ -p_884 ∨ b^{2, 443}_1 c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ -p_884 ∨ -b^{2, 443}_0 c in DIMACS: 5972 5973 -5974 -884 -5975 0 5972 5973 -5974 -884 5976 0 5972 5973 -5974 -884 -5977 0 c 2+1 --> break c (-b^{2, 442}_2 ∧ b^{2, 442}_1 ∧ -b^{2, 442}_0 ∧ p_884) -> break c in CNF: c b^{2, 442}_2 ∨ -b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ -p_884 ∨ break c in DIMACS: 5972 -5973 5974 -884 1162 0 c 2-1 --> 1 c (-b^{2, 442}_2 ∧ b^{2, 442}_1 ∧ -b^{2, 442}_0 ∧ -p_884) -> (-b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ b^{2, 443}_0) c in CNF: c b^{2, 442}_2 ∨ -b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ p_884 ∨ -b^{2, 443}_2 c b^{2, 442}_2 ∨ -b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ p_884 ∨ -b^{2, 443}_1 c b^{2, 442}_2 ∨ -b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ p_884 ∨ b^{2, 443}_0 c in DIMACS: 5972 -5973 5974 884 -5975 0 5972 -5973 5974 884 -5976 0 5972 -5973 5974 884 5977 0 c 1-1 --> 0 c (-b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ b^{2, 442}_0 ∧ -p_884) -> (-b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ -b^{2, 443}_0) c in CNF: c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ p_884 ∨ -b^{2, 443}_2 c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ p_884 ∨ -b^{2, 443}_1 c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ p_884 ∨ -b^{2, 443}_0 c in DIMACS: 5972 5973 -5974 884 -5975 0 5972 5973 -5974 884 -5976 0 5972 5973 -5974 884 -5977 0 c 0-1 --> -1 c (-b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ -b^{2, 442}_0 ∧ -p_884) -> ( b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ b^{2, 443}_0) c in CNF: c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ p_884 ∨ b^{2, 443}_2 c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ p_884 ∨ -b^{2, 443}_1 c b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ p_884 ∨ b^{2, 443}_0 c in DIMACS: 5972 5973 5974 884 5975 0 5972 5973 5974 884 -5976 0 5972 5973 5974 884 5977 0 c -1-1 --> -2 c ( b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ b^{2, 442}_0 ∧ -p_884) -> ( b^{2, 443}_2 ∧ b^{2, 443}_1 ∧ -b^{2, 443}_0) c in CNF: c -b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ p_884 ∨ b^{2, 443}_2 c -b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ p_884 ∨ b^{2, 443}_1 c -b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ p_884 ∨ -b^{2, 443}_0 c in DIMACS: -5972 5973 -5974 884 5975 0 -5972 5973 -5974 884 5976 0 -5972 5973 -5974 884 -5977 0 c -2-1 --> break c ( b^{2, 442}_2 ∧ b^{2, 442}_1 ∧ -b^{2, 442}_0 ∧ -p_884) -> break c in CNF: c -b^{2, 442}_2 ∨ -b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ p_884 ∨ break c in DIMACS: -5972 -5973 5974 884 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 442}_2 ∧ -b^{2, 442}_1 ∧ -b^{2, 442}_0 ∧ true) c in CNF: c -b^{2, 442}_2 ∨ b^{2, 442}_1 ∨ b^{2, 442}_0 ∨ false c in DIMACS: -5972 5973 5974 0 c 3 does not represent an automaton state. c -(-b^{2, 442}_2 ∧ b^{2, 442}_1 ∧ b^{2, 442}_0 ∧ true) c in CNF: c b^{2, 442}_2 ∨ -b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ false c in DIMACS: 5972 -5973 -5974 0 c -3 does not represent an automaton state. c -( b^{2, 442}_2 ∧ b^{2, 442}_1 ∧ b^{2, 442}_0 ∧ true) c in CNF: c -b^{2, 442}_2 ∨ -b^{2, 442}_1 ∨ -b^{2, 442}_0 ∨ false c in DIMACS: -5972 -5973 -5974 0 c i = 443 c -2+1 --> -1 c ( b^{2, 443}_2 ∧ b^{2, 443}_1 ∧ -b^{2, 443}_0 ∧ p_886) -> ( b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ b^{2, 444}_0) c in CNF: c -b^{2, 443}_2 ∨ -b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ -p_886 ∨ b^{2, 444}_2 c -b^{2, 443}_2 ∨ -b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ -p_886 ∨ -b^{2, 444}_1 c -b^{2, 443}_2 ∨ -b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ -p_886 ∨ b^{2, 444}_0 c in DIMACS: -5975 -5976 5977 -886 5978 0 -5975 -5976 5977 -886 -5979 0 -5975 -5976 5977 -886 5980 0 c -1+1 --> 0 c ( b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ b^{2, 443}_0 ∧ p_886) -> (-b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ -b^{2, 444}_0) c in CNF: c -b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ -p_886 ∨ -b^{2, 444}_2 c -b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ -p_886 ∨ -b^{2, 444}_1 c -b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ -p_886 ∨ -b^{2, 444}_0 c in DIMACS: -5975 5976 -5977 -886 -5978 0 -5975 5976 -5977 -886 -5979 0 -5975 5976 -5977 -886 -5980 0 c 0+1 --> 1 c (-b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ -b^{2, 443}_0 ∧ p_886) -> (-b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ b^{2, 444}_0) c in CNF: c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ -p_886 ∨ -b^{2, 444}_2 c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ -p_886 ∨ -b^{2, 444}_1 c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ -p_886 ∨ b^{2, 444}_0 c in DIMACS: 5975 5976 5977 -886 -5978 0 5975 5976 5977 -886 -5979 0 5975 5976 5977 -886 5980 0 c 1+1 --> 2 c (-b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ b^{2, 443}_0 ∧ p_886) -> (-b^{2, 444}_2 ∧ b^{2, 444}_1 ∧ -b^{2, 444}_0) c in CNF: c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ -p_886 ∨ -b^{2, 444}_2 c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ -p_886 ∨ b^{2, 444}_1 c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ -p_886 ∨ -b^{2, 444}_0 c in DIMACS: 5975 5976 -5977 -886 -5978 0 5975 5976 -5977 -886 5979 0 5975 5976 -5977 -886 -5980 0 c 2+1 --> break c (-b^{2, 443}_2 ∧ b^{2, 443}_1 ∧ -b^{2, 443}_0 ∧ p_886) -> break c in CNF: c b^{2, 443}_2 ∨ -b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ -p_886 ∨ break c in DIMACS: 5975 -5976 5977 -886 1162 0 c 2-1 --> 1 c (-b^{2, 443}_2 ∧ b^{2, 443}_1 ∧ -b^{2, 443}_0 ∧ -p_886) -> (-b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ b^{2, 444}_0) c in CNF: c b^{2, 443}_2 ∨ -b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ p_886 ∨ -b^{2, 444}_2 c b^{2, 443}_2 ∨ -b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ p_886 ∨ -b^{2, 444}_1 c b^{2, 443}_2 ∨ -b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ p_886 ∨ b^{2, 444}_0 c in DIMACS: 5975 -5976 5977 886 -5978 0 5975 -5976 5977 886 -5979 0 5975 -5976 5977 886 5980 0 c 1-1 --> 0 c (-b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ b^{2, 443}_0 ∧ -p_886) -> (-b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ -b^{2, 444}_0) c in CNF: c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ p_886 ∨ -b^{2, 444}_2 c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ p_886 ∨ -b^{2, 444}_1 c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ p_886 ∨ -b^{2, 444}_0 c in DIMACS: 5975 5976 -5977 886 -5978 0 5975 5976 -5977 886 -5979 0 5975 5976 -5977 886 -5980 0 c 0-1 --> -1 c (-b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ -b^{2, 443}_0 ∧ -p_886) -> ( b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ b^{2, 444}_0) c in CNF: c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ p_886 ∨ b^{2, 444}_2 c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ p_886 ∨ -b^{2, 444}_1 c b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ p_886 ∨ b^{2, 444}_0 c in DIMACS: 5975 5976 5977 886 5978 0 5975 5976 5977 886 -5979 0 5975 5976 5977 886 5980 0 c -1-1 --> -2 c ( b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ b^{2, 443}_0 ∧ -p_886) -> ( b^{2, 444}_2 ∧ b^{2, 444}_1 ∧ -b^{2, 444}_0) c in CNF: c -b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ p_886 ∨ b^{2, 444}_2 c -b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ p_886 ∨ b^{2, 444}_1 c -b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ p_886 ∨ -b^{2, 444}_0 c in DIMACS: -5975 5976 -5977 886 5978 0 -5975 5976 -5977 886 5979 0 -5975 5976 -5977 886 -5980 0 c -2-1 --> break c ( b^{2, 443}_2 ∧ b^{2, 443}_1 ∧ -b^{2, 443}_0 ∧ -p_886) -> break c in CNF: c -b^{2, 443}_2 ∨ -b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ p_886 ∨ break c in DIMACS: -5975 -5976 5977 886 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 443}_2 ∧ -b^{2, 443}_1 ∧ -b^{2, 443}_0 ∧ true) c in CNF: c -b^{2, 443}_2 ∨ b^{2, 443}_1 ∨ b^{2, 443}_0 ∨ false c in DIMACS: -5975 5976 5977 0 c 3 does not represent an automaton state. c -(-b^{2, 443}_2 ∧ b^{2, 443}_1 ∧ b^{2, 443}_0 ∧ true) c in CNF: c b^{2, 443}_2 ∨ -b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ false c in DIMACS: 5975 -5976 -5977 0 c -3 does not represent an automaton state. c -( b^{2, 443}_2 ∧ b^{2, 443}_1 ∧ b^{2, 443}_0 ∧ true) c in CNF: c -b^{2, 443}_2 ∨ -b^{2, 443}_1 ∨ -b^{2, 443}_0 ∨ false c in DIMACS: -5975 -5976 -5977 0 c i = 444 c -2+1 --> -1 c ( b^{2, 444}_2 ∧ b^{2, 444}_1 ∧ -b^{2, 444}_0 ∧ p_888) -> ( b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ b^{2, 445}_0) c in CNF: c -b^{2, 444}_2 ∨ -b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ -p_888 ∨ b^{2, 445}_2 c -b^{2, 444}_2 ∨ -b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ -p_888 ∨ -b^{2, 445}_1 c -b^{2, 444}_2 ∨ -b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ -p_888 ∨ b^{2, 445}_0 c in DIMACS: -5978 -5979 5980 -888 5981 0 -5978 -5979 5980 -888 -5982 0 -5978 -5979 5980 -888 5983 0 c -1+1 --> 0 c ( b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ b^{2, 444}_0 ∧ p_888) -> (-b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ -b^{2, 445}_0) c in CNF: c -b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ -p_888 ∨ -b^{2, 445}_2 c -b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ -p_888 ∨ -b^{2, 445}_1 c -b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ -p_888 ∨ -b^{2, 445}_0 c in DIMACS: -5978 5979 -5980 -888 -5981 0 -5978 5979 -5980 -888 -5982 0 -5978 5979 -5980 -888 -5983 0 c 0+1 --> 1 c (-b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ -b^{2, 444}_0 ∧ p_888) -> (-b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ b^{2, 445}_0) c in CNF: c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ -p_888 ∨ -b^{2, 445}_2 c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ -p_888 ∨ -b^{2, 445}_1 c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ -p_888 ∨ b^{2, 445}_0 c in DIMACS: 5978 5979 5980 -888 -5981 0 5978 5979 5980 -888 -5982 0 5978 5979 5980 -888 5983 0 c 1+1 --> 2 c (-b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ b^{2, 444}_0 ∧ p_888) -> (-b^{2, 445}_2 ∧ b^{2, 445}_1 ∧ -b^{2, 445}_0) c in CNF: c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ -p_888 ∨ -b^{2, 445}_2 c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ -p_888 ∨ b^{2, 445}_1 c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ -p_888 ∨ -b^{2, 445}_0 c in DIMACS: 5978 5979 -5980 -888 -5981 0 5978 5979 -5980 -888 5982 0 5978 5979 -5980 -888 -5983 0 c 2+1 --> break c (-b^{2, 444}_2 ∧ b^{2, 444}_1 ∧ -b^{2, 444}_0 ∧ p_888) -> break c in CNF: c b^{2, 444}_2 ∨ -b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ -p_888 ∨ break c in DIMACS: 5978 -5979 5980 -888 1162 0 c 2-1 --> 1 c (-b^{2, 444}_2 ∧ b^{2, 444}_1 ∧ -b^{2, 444}_0 ∧ -p_888) -> (-b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ b^{2, 445}_0) c in CNF: c b^{2, 444}_2 ∨ -b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ p_888 ∨ -b^{2, 445}_2 c b^{2, 444}_2 ∨ -b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ p_888 ∨ -b^{2, 445}_1 c b^{2, 444}_2 ∨ -b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ p_888 ∨ b^{2, 445}_0 c in DIMACS: 5978 -5979 5980 888 -5981 0 5978 -5979 5980 888 -5982 0 5978 -5979 5980 888 5983 0 c 1-1 --> 0 c (-b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ b^{2, 444}_0 ∧ -p_888) -> (-b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ -b^{2, 445}_0) c in CNF: c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ p_888 ∨ -b^{2, 445}_2 c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ p_888 ∨ -b^{2, 445}_1 c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ p_888 ∨ -b^{2, 445}_0 c in DIMACS: 5978 5979 -5980 888 -5981 0 5978 5979 -5980 888 -5982 0 5978 5979 -5980 888 -5983 0 c 0-1 --> -1 c (-b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ -b^{2, 444}_0 ∧ -p_888) -> ( b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ b^{2, 445}_0) c in CNF: c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ p_888 ∨ b^{2, 445}_2 c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ p_888 ∨ -b^{2, 445}_1 c b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ p_888 ∨ b^{2, 445}_0 c in DIMACS: 5978 5979 5980 888 5981 0 5978 5979 5980 888 -5982 0 5978 5979 5980 888 5983 0 c -1-1 --> -2 c ( b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ b^{2, 444}_0 ∧ -p_888) -> ( b^{2, 445}_2 ∧ b^{2, 445}_1 ∧ -b^{2, 445}_0) c in CNF: c -b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ p_888 ∨ b^{2, 445}_2 c -b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ p_888 ∨ b^{2, 445}_1 c -b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ p_888 ∨ -b^{2, 445}_0 c in DIMACS: -5978 5979 -5980 888 5981 0 -5978 5979 -5980 888 5982 0 -5978 5979 -5980 888 -5983 0 c -2-1 --> break c ( b^{2, 444}_2 ∧ b^{2, 444}_1 ∧ -b^{2, 444}_0 ∧ -p_888) -> break c in CNF: c -b^{2, 444}_2 ∨ -b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ p_888 ∨ break c in DIMACS: -5978 -5979 5980 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 444}_2 ∧ -b^{2, 444}_1 ∧ -b^{2, 444}_0 ∧ true) c in CNF: c -b^{2, 444}_2 ∨ b^{2, 444}_1 ∨ b^{2, 444}_0 ∨ false c in DIMACS: -5978 5979 5980 0 c 3 does not represent an automaton state. c -(-b^{2, 444}_2 ∧ b^{2, 444}_1 ∧ b^{2, 444}_0 ∧ true) c in CNF: c b^{2, 444}_2 ∨ -b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ false c in DIMACS: 5978 -5979 -5980 0 c -3 does not represent an automaton state. c -( b^{2, 444}_2 ∧ b^{2, 444}_1 ∧ b^{2, 444}_0 ∧ true) c in CNF: c -b^{2, 444}_2 ∨ -b^{2, 444}_1 ∨ -b^{2, 444}_0 ∨ false c in DIMACS: -5978 -5979 -5980 0 c i = 445 c -2+1 --> -1 c ( b^{2, 445}_2 ∧ b^{2, 445}_1 ∧ -b^{2, 445}_0 ∧ p_890) -> ( b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ b^{2, 446}_0) c in CNF: c -b^{2, 445}_2 ∨ -b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ -p_890 ∨ b^{2, 446}_2 c -b^{2, 445}_2 ∨ -b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ -p_890 ∨ -b^{2, 446}_1 c -b^{2, 445}_2 ∨ -b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ -p_890 ∨ b^{2, 446}_0 c in DIMACS: -5981 -5982 5983 -890 5984 0 -5981 -5982 5983 -890 -5985 0 -5981 -5982 5983 -890 5986 0 c -1+1 --> 0 c ( b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ b^{2, 445}_0 ∧ p_890) -> (-b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ -b^{2, 446}_0) c in CNF: c -b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ -p_890 ∨ -b^{2, 446}_2 c -b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ -p_890 ∨ -b^{2, 446}_1 c -b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ -p_890 ∨ -b^{2, 446}_0 c in DIMACS: -5981 5982 -5983 -890 -5984 0 -5981 5982 -5983 -890 -5985 0 -5981 5982 -5983 -890 -5986 0 c 0+1 --> 1 c (-b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ -b^{2, 445}_0 ∧ p_890) -> (-b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ b^{2, 446}_0) c in CNF: c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ -p_890 ∨ -b^{2, 446}_2 c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ -p_890 ∨ -b^{2, 446}_1 c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ -p_890 ∨ b^{2, 446}_0 c in DIMACS: 5981 5982 5983 -890 -5984 0 5981 5982 5983 -890 -5985 0 5981 5982 5983 -890 5986 0 c 1+1 --> 2 c (-b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ b^{2, 445}_0 ∧ p_890) -> (-b^{2, 446}_2 ∧ b^{2, 446}_1 ∧ -b^{2, 446}_0) c in CNF: c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ -p_890 ∨ -b^{2, 446}_2 c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ -p_890 ∨ b^{2, 446}_1 c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ -p_890 ∨ -b^{2, 446}_0 c in DIMACS: 5981 5982 -5983 -890 -5984 0 5981 5982 -5983 -890 5985 0 5981 5982 -5983 -890 -5986 0 c 2+1 --> break c (-b^{2, 445}_2 ∧ b^{2, 445}_1 ∧ -b^{2, 445}_0 ∧ p_890) -> break c in CNF: c b^{2, 445}_2 ∨ -b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ -p_890 ∨ break c in DIMACS: 5981 -5982 5983 -890 1162 0 c 2-1 --> 1 c (-b^{2, 445}_2 ∧ b^{2, 445}_1 ∧ -b^{2, 445}_0 ∧ -p_890) -> (-b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ b^{2, 446}_0) c in CNF: c b^{2, 445}_2 ∨ -b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ p_890 ∨ -b^{2, 446}_2 c b^{2, 445}_2 ∨ -b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ p_890 ∨ -b^{2, 446}_1 c b^{2, 445}_2 ∨ -b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ p_890 ∨ b^{2, 446}_0 c in DIMACS: 5981 -5982 5983 890 -5984 0 5981 -5982 5983 890 -5985 0 5981 -5982 5983 890 5986 0 c 1-1 --> 0 c (-b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ b^{2, 445}_0 ∧ -p_890) -> (-b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ -b^{2, 446}_0) c in CNF: c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ p_890 ∨ -b^{2, 446}_2 c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ p_890 ∨ -b^{2, 446}_1 c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ p_890 ∨ -b^{2, 446}_0 c in DIMACS: 5981 5982 -5983 890 -5984 0 5981 5982 -5983 890 -5985 0 5981 5982 -5983 890 -5986 0 c 0-1 --> -1 c (-b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ -b^{2, 445}_0 ∧ -p_890) -> ( b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ b^{2, 446}_0) c in CNF: c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ p_890 ∨ b^{2, 446}_2 c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ p_890 ∨ -b^{2, 446}_1 c b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ p_890 ∨ b^{2, 446}_0 c in DIMACS: 5981 5982 5983 890 5984 0 5981 5982 5983 890 -5985 0 5981 5982 5983 890 5986 0 c -1-1 --> -2 c ( b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ b^{2, 445}_0 ∧ -p_890) -> ( b^{2, 446}_2 ∧ b^{2, 446}_1 ∧ -b^{2, 446}_0) c in CNF: c -b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ p_890 ∨ b^{2, 446}_2 c -b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ p_890 ∨ b^{2, 446}_1 c -b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ p_890 ∨ -b^{2, 446}_0 c in DIMACS: -5981 5982 -5983 890 5984 0 -5981 5982 -5983 890 5985 0 -5981 5982 -5983 890 -5986 0 c -2-1 --> break c ( b^{2, 445}_2 ∧ b^{2, 445}_1 ∧ -b^{2, 445}_0 ∧ -p_890) -> break c in CNF: c -b^{2, 445}_2 ∨ -b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ p_890 ∨ break c in DIMACS: -5981 -5982 5983 890 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 445}_2 ∧ -b^{2, 445}_1 ∧ -b^{2, 445}_0 ∧ true) c in CNF: c -b^{2, 445}_2 ∨ b^{2, 445}_1 ∨ b^{2, 445}_0 ∨ false c in DIMACS: -5981 5982 5983 0 c 3 does not represent an automaton state. c -(-b^{2, 445}_2 ∧ b^{2, 445}_1 ∧ b^{2, 445}_0 ∧ true) c in CNF: c b^{2, 445}_2 ∨ -b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ false c in DIMACS: 5981 -5982 -5983 0 c -3 does not represent an automaton state. c -( b^{2, 445}_2 ∧ b^{2, 445}_1 ∧ b^{2, 445}_0 ∧ true) c in CNF: c -b^{2, 445}_2 ∨ -b^{2, 445}_1 ∨ -b^{2, 445}_0 ∨ false c in DIMACS: -5981 -5982 -5983 0 c i = 446 c -2+1 --> -1 c ( b^{2, 446}_2 ∧ b^{2, 446}_1 ∧ -b^{2, 446}_0 ∧ p_892) -> ( b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ b^{2, 447}_0) c in CNF: c -b^{2, 446}_2 ∨ -b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ -p_892 ∨ b^{2, 447}_2 c -b^{2, 446}_2 ∨ -b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ -p_892 ∨ -b^{2, 447}_1 c -b^{2, 446}_2 ∨ -b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ -p_892 ∨ b^{2, 447}_0 c in DIMACS: -5984 -5985 5986 -892 5987 0 -5984 -5985 5986 -892 -5988 0 -5984 -5985 5986 -892 5989 0 c -1+1 --> 0 c ( b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ b^{2, 446}_0 ∧ p_892) -> (-b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ -b^{2, 447}_0) c in CNF: c -b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ -p_892 ∨ -b^{2, 447}_2 c -b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ -p_892 ∨ -b^{2, 447}_1 c -b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ -p_892 ∨ -b^{2, 447}_0 c in DIMACS: -5984 5985 -5986 -892 -5987 0 -5984 5985 -5986 -892 -5988 0 -5984 5985 -5986 -892 -5989 0 c 0+1 --> 1 c (-b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ -b^{2, 446}_0 ∧ p_892) -> (-b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ b^{2, 447}_0) c in CNF: c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ -p_892 ∨ -b^{2, 447}_2 c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ -p_892 ∨ -b^{2, 447}_1 c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ -p_892 ∨ b^{2, 447}_0 c in DIMACS: 5984 5985 5986 -892 -5987 0 5984 5985 5986 -892 -5988 0 5984 5985 5986 -892 5989 0 c 1+1 --> 2 c (-b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ b^{2, 446}_0 ∧ p_892) -> (-b^{2, 447}_2 ∧ b^{2, 447}_1 ∧ -b^{2, 447}_0) c in CNF: c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ -p_892 ∨ -b^{2, 447}_2 c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ -p_892 ∨ b^{2, 447}_1 c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ -p_892 ∨ -b^{2, 447}_0 c in DIMACS: 5984 5985 -5986 -892 -5987 0 5984 5985 -5986 -892 5988 0 5984 5985 -5986 -892 -5989 0 c 2+1 --> break c (-b^{2, 446}_2 ∧ b^{2, 446}_1 ∧ -b^{2, 446}_0 ∧ p_892) -> break c in CNF: c b^{2, 446}_2 ∨ -b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ -p_892 ∨ break c in DIMACS: 5984 -5985 5986 -892 1162 0 c 2-1 --> 1 c (-b^{2, 446}_2 ∧ b^{2, 446}_1 ∧ -b^{2, 446}_0 ∧ -p_892) -> (-b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ b^{2, 447}_0) c in CNF: c b^{2, 446}_2 ∨ -b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ p_892 ∨ -b^{2, 447}_2 c b^{2, 446}_2 ∨ -b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ p_892 ∨ -b^{2, 447}_1 c b^{2, 446}_2 ∨ -b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ p_892 ∨ b^{2, 447}_0 c in DIMACS: 5984 -5985 5986 892 -5987 0 5984 -5985 5986 892 -5988 0 5984 -5985 5986 892 5989 0 c 1-1 --> 0 c (-b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ b^{2, 446}_0 ∧ -p_892) -> (-b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ -b^{2, 447}_0) c in CNF: c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ p_892 ∨ -b^{2, 447}_2 c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ p_892 ∨ -b^{2, 447}_1 c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ p_892 ∨ -b^{2, 447}_0 c in DIMACS: 5984 5985 -5986 892 -5987 0 5984 5985 -5986 892 -5988 0 5984 5985 -5986 892 -5989 0 c 0-1 --> -1 c (-b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ -b^{2, 446}_0 ∧ -p_892) -> ( b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ b^{2, 447}_0) c in CNF: c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ p_892 ∨ b^{2, 447}_2 c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ p_892 ∨ -b^{2, 447}_1 c b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ p_892 ∨ b^{2, 447}_0 c in DIMACS: 5984 5985 5986 892 5987 0 5984 5985 5986 892 -5988 0 5984 5985 5986 892 5989 0 c -1-1 --> -2 c ( b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ b^{2, 446}_0 ∧ -p_892) -> ( b^{2, 447}_2 ∧ b^{2, 447}_1 ∧ -b^{2, 447}_0) c in CNF: c -b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ p_892 ∨ b^{2, 447}_2 c -b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ p_892 ∨ b^{2, 447}_1 c -b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ p_892 ∨ -b^{2, 447}_0 c in DIMACS: -5984 5985 -5986 892 5987 0 -5984 5985 -5986 892 5988 0 -5984 5985 -5986 892 -5989 0 c -2-1 --> break c ( b^{2, 446}_2 ∧ b^{2, 446}_1 ∧ -b^{2, 446}_0 ∧ -p_892) -> break c in CNF: c -b^{2, 446}_2 ∨ -b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ p_892 ∨ break c in DIMACS: -5984 -5985 5986 892 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 446}_2 ∧ -b^{2, 446}_1 ∧ -b^{2, 446}_0 ∧ true) c in CNF: c -b^{2, 446}_2 ∨ b^{2, 446}_1 ∨ b^{2, 446}_0 ∨ false c in DIMACS: -5984 5985 5986 0 c 3 does not represent an automaton state. c -(-b^{2, 446}_2 ∧ b^{2, 446}_1 ∧ b^{2, 446}_0 ∧ true) c in CNF: c b^{2, 446}_2 ∨ -b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ false c in DIMACS: 5984 -5985 -5986 0 c -3 does not represent an automaton state. c -( b^{2, 446}_2 ∧ b^{2, 446}_1 ∧ b^{2, 446}_0 ∧ true) c in CNF: c -b^{2, 446}_2 ∨ -b^{2, 446}_1 ∨ -b^{2, 446}_0 ∨ false c in DIMACS: -5984 -5985 -5986 0 c i = 447 c -2+1 --> -1 c ( b^{2, 447}_2 ∧ b^{2, 447}_1 ∧ -b^{2, 447}_0 ∧ p_894) -> ( b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ b^{2, 448}_0) c in CNF: c -b^{2, 447}_2 ∨ -b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ -p_894 ∨ b^{2, 448}_2 c -b^{2, 447}_2 ∨ -b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ -p_894 ∨ -b^{2, 448}_1 c -b^{2, 447}_2 ∨ -b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ -p_894 ∨ b^{2, 448}_0 c in DIMACS: -5987 -5988 5989 -894 5990 0 -5987 -5988 5989 -894 -5991 0 -5987 -5988 5989 -894 5992 0 c -1+1 --> 0 c ( b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ b^{2, 447}_0 ∧ p_894) -> (-b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ -b^{2, 448}_0) c in CNF: c -b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ -p_894 ∨ -b^{2, 448}_2 c -b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ -p_894 ∨ -b^{2, 448}_1 c -b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ -p_894 ∨ -b^{2, 448}_0 c in DIMACS: -5987 5988 -5989 -894 -5990 0 -5987 5988 -5989 -894 -5991 0 -5987 5988 -5989 -894 -5992 0 c 0+1 --> 1 c (-b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ -b^{2, 447}_0 ∧ p_894) -> (-b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ b^{2, 448}_0) c in CNF: c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ -p_894 ∨ -b^{2, 448}_2 c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ -p_894 ∨ -b^{2, 448}_1 c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ -p_894 ∨ b^{2, 448}_0 c in DIMACS: 5987 5988 5989 -894 -5990 0 5987 5988 5989 -894 -5991 0 5987 5988 5989 -894 5992 0 c 1+1 --> 2 c (-b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ b^{2, 447}_0 ∧ p_894) -> (-b^{2, 448}_2 ∧ b^{2, 448}_1 ∧ -b^{2, 448}_0) c in CNF: c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ -p_894 ∨ -b^{2, 448}_2 c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ -p_894 ∨ b^{2, 448}_1 c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ -p_894 ∨ -b^{2, 448}_0 c in DIMACS: 5987 5988 -5989 -894 -5990 0 5987 5988 -5989 -894 5991 0 5987 5988 -5989 -894 -5992 0 c 2+1 --> break c (-b^{2, 447}_2 ∧ b^{2, 447}_1 ∧ -b^{2, 447}_0 ∧ p_894) -> break c in CNF: c b^{2, 447}_2 ∨ -b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ -p_894 ∨ break c in DIMACS: 5987 -5988 5989 -894 1162 0 c 2-1 --> 1 c (-b^{2, 447}_2 ∧ b^{2, 447}_1 ∧ -b^{2, 447}_0 ∧ -p_894) -> (-b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ b^{2, 448}_0) c in CNF: c b^{2, 447}_2 ∨ -b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ p_894 ∨ -b^{2, 448}_2 c b^{2, 447}_2 ∨ -b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ p_894 ∨ -b^{2, 448}_1 c b^{2, 447}_2 ∨ -b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ p_894 ∨ b^{2, 448}_0 c in DIMACS: 5987 -5988 5989 894 -5990 0 5987 -5988 5989 894 -5991 0 5987 -5988 5989 894 5992 0 c 1-1 --> 0 c (-b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ b^{2, 447}_0 ∧ -p_894) -> (-b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ -b^{2, 448}_0) c in CNF: c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ p_894 ∨ -b^{2, 448}_2 c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ p_894 ∨ -b^{2, 448}_1 c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ p_894 ∨ -b^{2, 448}_0 c in DIMACS: 5987 5988 -5989 894 -5990 0 5987 5988 -5989 894 -5991 0 5987 5988 -5989 894 -5992 0 c 0-1 --> -1 c (-b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ -b^{2, 447}_0 ∧ -p_894) -> ( b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ b^{2, 448}_0) c in CNF: c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ p_894 ∨ b^{2, 448}_2 c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ p_894 ∨ -b^{2, 448}_1 c b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ p_894 ∨ b^{2, 448}_0 c in DIMACS: 5987 5988 5989 894 5990 0 5987 5988 5989 894 -5991 0 5987 5988 5989 894 5992 0 c -1-1 --> -2 c ( b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ b^{2, 447}_0 ∧ -p_894) -> ( b^{2, 448}_2 ∧ b^{2, 448}_1 ∧ -b^{2, 448}_0) c in CNF: c -b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ p_894 ∨ b^{2, 448}_2 c -b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ p_894 ∨ b^{2, 448}_1 c -b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ p_894 ∨ -b^{2, 448}_0 c in DIMACS: -5987 5988 -5989 894 5990 0 -5987 5988 -5989 894 5991 0 -5987 5988 -5989 894 -5992 0 c -2-1 --> break c ( b^{2, 447}_2 ∧ b^{2, 447}_1 ∧ -b^{2, 447}_0 ∧ -p_894) -> break c in CNF: c -b^{2, 447}_2 ∨ -b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ p_894 ∨ break c in DIMACS: -5987 -5988 5989 894 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 447}_2 ∧ -b^{2, 447}_1 ∧ -b^{2, 447}_0 ∧ true) c in CNF: c -b^{2, 447}_2 ∨ b^{2, 447}_1 ∨ b^{2, 447}_0 ∨ false c in DIMACS: -5987 5988 5989 0 c 3 does not represent an automaton state. c -(-b^{2, 447}_2 ∧ b^{2, 447}_1 ∧ b^{2, 447}_0 ∧ true) c in CNF: c b^{2, 447}_2 ∨ -b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ false c in DIMACS: 5987 -5988 -5989 0 c -3 does not represent an automaton state. c -( b^{2, 447}_2 ∧ b^{2, 447}_1 ∧ b^{2, 447}_0 ∧ true) c in CNF: c -b^{2, 447}_2 ∨ -b^{2, 447}_1 ∨ -b^{2, 447}_0 ∨ false c in DIMACS: -5987 -5988 -5989 0 c i = 448 c -2+1 --> -1 c ( b^{2, 448}_2 ∧ b^{2, 448}_1 ∧ -b^{2, 448}_0 ∧ p_896) -> ( b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ b^{2, 449}_0) c in CNF: c -b^{2, 448}_2 ∨ -b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ -p_896 ∨ b^{2, 449}_2 c -b^{2, 448}_2 ∨ -b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ -p_896 ∨ -b^{2, 449}_1 c -b^{2, 448}_2 ∨ -b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ -p_896 ∨ b^{2, 449}_0 c in DIMACS: -5990 -5991 5992 -896 5993 0 -5990 -5991 5992 -896 -5994 0 -5990 -5991 5992 -896 5995 0 c -1+1 --> 0 c ( b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ b^{2, 448}_0 ∧ p_896) -> (-b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ -b^{2, 449}_0) c in CNF: c -b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ -p_896 ∨ -b^{2, 449}_2 c -b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ -p_896 ∨ -b^{2, 449}_1 c -b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ -p_896 ∨ -b^{2, 449}_0 c in DIMACS: -5990 5991 -5992 -896 -5993 0 -5990 5991 -5992 -896 -5994 0 -5990 5991 -5992 -896 -5995 0 c 0+1 --> 1 c (-b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ -b^{2, 448}_0 ∧ p_896) -> (-b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ b^{2, 449}_0) c in CNF: c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ -p_896 ∨ -b^{2, 449}_2 c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ -p_896 ∨ -b^{2, 449}_1 c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ -p_896 ∨ b^{2, 449}_0 c in DIMACS: 5990 5991 5992 -896 -5993 0 5990 5991 5992 -896 -5994 0 5990 5991 5992 -896 5995 0 c 1+1 --> 2 c (-b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ b^{2, 448}_0 ∧ p_896) -> (-b^{2, 449}_2 ∧ b^{2, 449}_1 ∧ -b^{2, 449}_0) c in CNF: c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ -p_896 ∨ -b^{2, 449}_2 c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ -p_896 ∨ b^{2, 449}_1 c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ -p_896 ∨ -b^{2, 449}_0 c in DIMACS: 5990 5991 -5992 -896 -5993 0 5990 5991 -5992 -896 5994 0 5990 5991 -5992 -896 -5995 0 c 2+1 --> break c (-b^{2, 448}_2 ∧ b^{2, 448}_1 ∧ -b^{2, 448}_0 ∧ p_896) -> break c in CNF: c b^{2, 448}_2 ∨ -b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ -p_896 ∨ break c in DIMACS: 5990 -5991 5992 -896 1162 0 c 2-1 --> 1 c (-b^{2, 448}_2 ∧ b^{2, 448}_1 ∧ -b^{2, 448}_0 ∧ -p_896) -> (-b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ b^{2, 449}_0) c in CNF: c b^{2, 448}_2 ∨ -b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ p_896 ∨ -b^{2, 449}_2 c b^{2, 448}_2 ∨ -b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ p_896 ∨ -b^{2, 449}_1 c b^{2, 448}_2 ∨ -b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ p_896 ∨ b^{2, 449}_0 c in DIMACS: 5990 -5991 5992 896 -5993 0 5990 -5991 5992 896 -5994 0 5990 -5991 5992 896 5995 0 c 1-1 --> 0 c (-b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ b^{2, 448}_0 ∧ -p_896) -> (-b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ -b^{2, 449}_0) c in CNF: c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ p_896 ∨ -b^{2, 449}_2 c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ p_896 ∨ -b^{2, 449}_1 c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ p_896 ∨ -b^{2, 449}_0 c in DIMACS: 5990 5991 -5992 896 -5993 0 5990 5991 -5992 896 -5994 0 5990 5991 -5992 896 -5995 0 c 0-1 --> -1 c (-b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ -b^{2, 448}_0 ∧ -p_896) -> ( b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ b^{2, 449}_0) c in CNF: c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ p_896 ∨ b^{2, 449}_2 c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ p_896 ∨ -b^{2, 449}_1 c b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ p_896 ∨ b^{2, 449}_0 c in DIMACS: 5990 5991 5992 896 5993 0 5990 5991 5992 896 -5994 0 5990 5991 5992 896 5995 0 c -1-1 --> -2 c ( b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ b^{2, 448}_0 ∧ -p_896) -> ( b^{2, 449}_2 ∧ b^{2, 449}_1 ∧ -b^{2, 449}_0) c in CNF: c -b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ p_896 ∨ b^{2, 449}_2 c -b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ p_896 ∨ b^{2, 449}_1 c -b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ p_896 ∨ -b^{2, 449}_0 c in DIMACS: -5990 5991 -5992 896 5993 0 -5990 5991 -5992 896 5994 0 -5990 5991 -5992 896 -5995 0 c -2-1 --> break c ( b^{2, 448}_2 ∧ b^{2, 448}_1 ∧ -b^{2, 448}_0 ∧ -p_896) -> break c in CNF: c -b^{2, 448}_2 ∨ -b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ p_896 ∨ break c in DIMACS: -5990 -5991 5992 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 448}_2 ∧ -b^{2, 448}_1 ∧ -b^{2, 448}_0 ∧ true) c in CNF: c -b^{2, 448}_2 ∨ b^{2, 448}_1 ∨ b^{2, 448}_0 ∨ false c in DIMACS: -5990 5991 5992 0 c 3 does not represent an automaton state. c -(-b^{2, 448}_2 ∧ b^{2, 448}_1 ∧ b^{2, 448}_0 ∧ true) c in CNF: c b^{2, 448}_2 ∨ -b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ false c in DIMACS: 5990 -5991 -5992 0 c -3 does not represent an automaton state. c -( b^{2, 448}_2 ∧ b^{2, 448}_1 ∧ b^{2, 448}_0 ∧ true) c in CNF: c -b^{2, 448}_2 ∨ -b^{2, 448}_1 ∨ -b^{2, 448}_0 ∨ false c in DIMACS: -5990 -5991 -5992 0 c i = 449 c -2+1 --> -1 c ( b^{2, 449}_2 ∧ b^{2, 449}_1 ∧ -b^{2, 449}_0 ∧ p_898) -> ( b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ b^{2, 450}_0) c in CNF: c -b^{2, 449}_2 ∨ -b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ -p_898 ∨ b^{2, 450}_2 c -b^{2, 449}_2 ∨ -b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ -p_898 ∨ -b^{2, 450}_1 c -b^{2, 449}_2 ∨ -b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ -p_898 ∨ b^{2, 450}_0 c in DIMACS: -5993 -5994 5995 -898 5996 0 -5993 -5994 5995 -898 -5997 0 -5993 -5994 5995 -898 5998 0 c -1+1 --> 0 c ( b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ b^{2, 449}_0 ∧ p_898) -> (-b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ -b^{2, 450}_0) c in CNF: c -b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ -p_898 ∨ -b^{2, 450}_2 c -b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ -p_898 ∨ -b^{2, 450}_1 c -b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ -p_898 ∨ -b^{2, 450}_0 c in DIMACS: -5993 5994 -5995 -898 -5996 0 -5993 5994 -5995 -898 -5997 0 -5993 5994 -5995 -898 -5998 0 c 0+1 --> 1 c (-b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ -b^{2, 449}_0 ∧ p_898) -> (-b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ b^{2, 450}_0) c in CNF: c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ -p_898 ∨ -b^{2, 450}_2 c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ -p_898 ∨ -b^{2, 450}_1 c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ -p_898 ∨ b^{2, 450}_0 c in DIMACS: 5993 5994 5995 -898 -5996 0 5993 5994 5995 -898 -5997 0 5993 5994 5995 -898 5998 0 c 1+1 --> 2 c (-b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ b^{2, 449}_0 ∧ p_898) -> (-b^{2, 450}_2 ∧ b^{2, 450}_1 ∧ -b^{2, 450}_0) c in CNF: c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ -p_898 ∨ -b^{2, 450}_2 c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ -p_898 ∨ b^{2, 450}_1 c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ -p_898 ∨ -b^{2, 450}_0 c in DIMACS: 5993 5994 -5995 -898 -5996 0 5993 5994 -5995 -898 5997 0 5993 5994 -5995 -898 -5998 0 c 2+1 --> break c (-b^{2, 449}_2 ∧ b^{2, 449}_1 ∧ -b^{2, 449}_0 ∧ p_898) -> break c in CNF: c b^{2, 449}_2 ∨ -b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ -p_898 ∨ break c in DIMACS: 5993 -5994 5995 -898 1162 0 c 2-1 --> 1 c (-b^{2, 449}_2 ∧ b^{2, 449}_1 ∧ -b^{2, 449}_0 ∧ -p_898) -> (-b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ b^{2, 450}_0) c in CNF: c b^{2, 449}_2 ∨ -b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ p_898 ∨ -b^{2, 450}_2 c b^{2, 449}_2 ∨ -b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ p_898 ∨ -b^{2, 450}_1 c b^{2, 449}_2 ∨ -b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ p_898 ∨ b^{2, 450}_0 c in DIMACS: 5993 -5994 5995 898 -5996 0 5993 -5994 5995 898 -5997 0 5993 -5994 5995 898 5998 0 c 1-1 --> 0 c (-b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ b^{2, 449}_0 ∧ -p_898) -> (-b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ -b^{2, 450}_0) c in CNF: c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ p_898 ∨ -b^{2, 450}_2 c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ p_898 ∨ -b^{2, 450}_1 c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ p_898 ∨ -b^{2, 450}_0 c in DIMACS: 5993 5994 -5995 898 -5996 0 5993 5994 -5995 898 -5997 0 5993 5994 -5995 898 -5998 0 c 0-1 --> -1 c (-b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ -b^{2, 449}_0 ∧ -p_898) -> ( b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ b^{2, 450}_0) c in CNF: c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ p_898 ∨ b^{2, 450}_2 c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ p_898 ∨ -b^{2, 450}_1 c b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ p_898 ∨ b^{2, 450}_0 c in DIMACS: 5993 5994 5995 898 5996 0 5993 5994 5995 898 -5997 0 5993 5994 5995 898 5998 0 c -1-1 --> -2 c ( b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ b^{2, 449}_0 ∧ -p_898) -> ( b^{2, 450}_2 ∧ b^{2, 450}_1 ∧ -b^{2, 450}_0) c in CNF: c -b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ p_898 ∨ b^{2, 450}_2 c -b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ p_898 ∨ b^{2, 450}_1 c -b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ p_898 ∨ -b^{2, 450}_0 c in DIMACS: -5993 5994 -5995 898 5996 0 -5993 5994 -5995 898 5997 0 -5993 5994 -5995 898 -5998 0 c -2-1 --> break c ( b^{2, 449}_2 ∧ b^{2, 449}_1 ∧ -b^{2, 449}_0 ∧ -p_898) -> break c in CNF: c -b^{2, 449}_2 ∨ -b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ p_898 ∨ break c in DIMACS: -5993 -5994 5995 898 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 449}_2 ∧ -b^{2, 449}_1 ∧ -b^{2, 449}_0 ∧ true) c in CNF: c -b^{2, 449}_2 ∨ b^{2, 449}_1 ∨ b^{2, 449}_0 ∨ false c in DIMACS: -5993 5994 5995 0 c 3 does not represent an automaton state. c -(-b^{2, 449}_2 ∧ b^{2, 449}_1 ∧ b^{2, 449}_0 ∧ true) c in CNF: c b^{2, 449}_2 ∨ -b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ false c in DIMACS: 5993 -5994 -5995 0 c -3 does not represent an automaton state. c -( b^{2, 449}_2 ∧ b^{2, 449}_1 ∧ b^{2, 449}_0 ∧ true) c in CNF: c -b^{2, 449}_2 ∨ -b^{2, 449}_1 ∨ -b^{2, 449}_0 ∨ false c in DIMACS: -5993 -5994 -5995 0 c i = 450 c -2+1 --> -1 c ( b^{2, 450}_2 ∧ b^{2, 450}_1 ∧ -b^{2, 450}_0 ∧ p_900) -> ( b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ b^{2, 451}_0) c in CNF: c -b^{2, 450}_2 ∨ -b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ -p_900 ∨ b^{2, 451}_2 c -b^{2, 450}_2 ∨ -b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ -p_900 ∨ -b^{2, 451}_1 c -b^{2, 450}_2 ∨ -b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ -p_900 ∨ b^{2, 451}_0 c in DIMACS: -5996 -5997 5998 -900 5999 0 -5996 -5997 5998 -900 -6000 0 -5996 -5997 5998 -900 6001 0 c -1+1 --> 0 c ( b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ b^{2, 450}_0 ∧ p_900) -> (-b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ -b^{2, 451}_0) c in CNF: c -b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ -p_900 ∨ -b^{2, 451}_2 c -b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ -p_900 ∨ -b^{2, 451}_1 c -b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ -p_900 ∨ -b^{2, 451}_0 c in DIMACS: -5996 5997 -5998 -900 -5999 0 -5996 5997 -5998 -900 -6000 0 -5996 5997 -5998 -900 -6001 0 c 0+1 --> 1 c (-b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ -b^{2, 450}_0 ∧ p_900) -> (-b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ b^{2, 451}_0) c in CNF: c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ -p_900 ∨ -b^{2, 451}_2 c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ -p_900 ∨ -b^{2, 451}_1 c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ -p_900 ∨ b^{2, 451}_0 c in DIMACS: 5996 5997 5998 -900 -5999 0 5996 5997 5998 -900 -6000 0 5996 5997 5998 -900 6001 0 c 1+1 --> 2 c (-b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ b^{2, 450}_0 ∧ p_900) -> (-b^{2, 451}_2 ∧ b^{2, 451}_1 ∧ -b^{2, 451}_0) c in CNF: c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ -p_900 ∨ -b^{2, 451}_2 c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ -p_900 ∨ b^{2, 451}_1 c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ -p_900 ∨ -b^{2, 451}_0 c in DIMACS: 5996 5997 -5998 -900 -5999 0 5996 5997 -5998 -900 6000 0 5996 5997 -5998 -900 -6001 0 c 2+1 --> break c (-b^{2, 450}_2 ∧ b^{2, 450}_1 ∧ -b^{2, 450}_0 ∧ p_900) -> break c in CNF: c b^{2, 450}_2 ∨ -b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ -p_900 ∨ break c in DIMACS: 5996 -5997 5998 -900 1162 0 c 2-1 --> 1 c (-b^{2, 450}_2 ∧ b^{2, 450}_1 ∧ -b^{2, 450}_0 ∧ -p_900) -> (-b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ b^{2, 451}_0) c in CNF: c b^{2, 450}_2 ∨ -b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ p_900 ∨ -b^{2, 451}_2 c b^{2, 450}_2 ∨ -b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ p_900 ∨ -b^{2, 451}_1 c b^{2, 450}_2 ∨ -b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ p_900 ∨ b^{2, 451}_0 c in DIMACS: 5996 -5997 5998 900 -5999 0 5996 -5997 5998 900 -6000 0 5996 -5997 5998 900 6001 0 c 1-1 --> 0 c (-b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ b^{2, 450}_0 ∧ -p_900) -> (-b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ -b^{2, 451}_0) c in CNF: c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ p_900 ∨ -b^{2, 451}_2 c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ p_900 ∨ -b^{2, 451}_1 c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ p_900 ∨ -b^{2, 451}_0 c in DIMACS: 5996 5997 -5998 900 -5999 0 5996 5997 -5998 900 -6000 0 5996 5997 -5998 900 -6001 0 c 0-1 --> -1 c (-b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ -b^{2, 450}_0 ∧ -p_900) -> ( b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ b^{2, 451}_0) c in CNF: c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ p_900 ∨ b^{2, 451}_2 c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ p_900 ∨ -b^{2, 451}_1 c b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ p_900 ∨ b^{2, 451}_0 c in DIMACS: 5996 5997 5998 900 5999 0 5996 5997 5998 900 -6000 0 5996 5997 5998 900 6001 0 c -1-1 --> -2 c ( b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ b^{2, 450}_0 ∧ -p_900) -> ( b^{2, 451}_2 ∧ b^{2, 451}_1 ∧ -b^{2, 451}_0) c in CNF: c -b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ p_900 ∨ b^{2, 451}_2 c -b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ p_900 ∨ b^{2, 451}_1 c -b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ p_900 ∨ -b^{2, 451}_0 c in DIMACS: -5996 5997 -5998 900 5999 0 -5996 5997 -5998 900 6000 0 -5996 5997 -5998 900 -6001 0 c -2-1 --> break c ( b^{2, 450}_2 ∧ b^{2, 450}_1 ∧ -b^{2, 450}_0 ∧ -p_900) -> break c in CNF: c -b^{2, 450}_2 ∨ -b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ p_900 ∨ break c in DIMACS: -5996 -5997 5998 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 450}_2 ∧ -b^{2, 450}_1 ∧ -b^{2, 450}_0 ∧ true) c in CNF: c -b^{2, 450}_2 ∨ b^{2, 450}_1 ∨ b^{2, 450}_0 ∨ false c in DIMACS: -5996 5997 5998 0 c 3 does not represent an automaton state. c -(-b^{2, 450}_2 ∧ b^{2, 450}_1 ∧ b^{2, 450}_0 ∧ true) c in CNF: c b^{2, 450}_2 ∨ -b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ false c in DIMACS: 5996 -5997 -5998 0 c -3 does not represent an automaton state. c -( b^{2, 450}_2 ∧ b^{2, 450}_1 ∧ b^{2, 450}_0 ∧ true) c in CNF: c -b^{2, 450}_2 ∨ -b^{2, 450}_1 ∨ -b^{2, 450}_0 ∨ false c in DIMACS: -5996 -5997 -5998 0 c i = 451 c -2+1 --> -1 c ( b^{2, 451}_2 ∧ b^{2, 451}_1 ∧ -b^{2, 451}_0 ∧ p_902) -> ( b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ b^{2, 452}_0) c in CNF: c -b^{2, 451}_2 ∨ -b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ -p_902 ∨ b^{2, 452}_2 c -b^{2, 451}_2 ∨ -b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ -p_902 ∨ -b^{2, 452}_1 c -b^{2, 451}_2 ∨ -b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ -p_902 ∨ b^{2, 452}_0 c in DIMACS: -5999 -6000 6001 -902 6002 0 -5999 -6000 6001 -902 -6003 0 -5999 -6000 6001 -902 6004 0 c -1+1 --> 0 c ( b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ b^{2, 451}_0 ∧ p_902) -> (-b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ -b^{2, 452}_0) c in CNF: c -b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ -p_902 ∨ -b^{2, 452}_2 c -b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ -p_902 ∨ -b^{2, 452}_1 c -b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ -p_902 ∨ -b^{2, 452}_0 c in DIMACS: -5999 6000 -6001 -902 -6002 0 -5999 6000 -6001 -902 -6003 0 -5999 6000 -6001 -902 -6004 0 c 0+1 --> 1 c (-b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ -b^{2, 451}_0 ∧ p_902) -> (-b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ b^{2, 452}_0) c in CNF: c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ -p_902 ∨ -b^{2, 452}_2 c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ -p_902 ∨ -b^{2, 452}_1 c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ -p_902 ∨ b^{2, 452}_0 c in DIMACS: 5999 6000 6001 -902 -6002 0 5999 6000 6001 -902 -6003 0 5999 6000 6001 -902 6004 0 c 1+1 --> 2 c (-b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ b^{2, 451}_0 ∧ p_902) -> (-b^{2, 452}_2 ∧ b^{2, 452}_1 ∧ -b^{2, 452}_0) c in CNF: c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ -p_902 ∨ -b^{2, 452}_2 c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ -p_902 ∨ b^{2, 452}_1 c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ -p_902 ∨ -b^{2, 452}_0 c in DIMACS: 5999 6000 -6001 -902 -6002 0 5999 6000 -6001 -902 6003 0 5999 6000 -6001 -902 -6004 0 c 2+1 --> break c (-b^{2, 451}_2 ∧ b^{2, 451}_1 ∧ -b^{2, 451}_0 ∧ p_902) -> break c in CNF: c b^{2, 451}_2 ∨ -b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ -p_902 ∨ break c in DIMACS: 5999 -6000 6001 -902 1162 0 c 2-1 --> 1 c (-b^{2, 451}_2 ∧ b^{2, 451}_1 ∧ -b^{2, 451}_0 ∧ -p_902) -> (-b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ b^{2, 452}_0) c in CNF: c b^{2, 451}_2 ∨ -b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ p_902 ∨ -b^{2, 452}_2 c b^{2, 451}_2 ∨ -b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ p_902 ∨ -b^{2, 452}_1 c b^{2, 451}_2 ∨ -b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ p_902 ∨ b^{2, 452}_0 c in DIMACS: 5999 -6000 6001 902 -6002 0 5999 -6000 6001 902 -6003 0 5999 -6000 6001 902 6004 0 c 1-1 --> 0 c (-b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ b^{2, 451}_0 ∧ -p_902) -> (-b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ -b^{2, 452}_0) c in CNF: c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ p_902 ∨ -b^{2, 452}_2 c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ p_902 ∨ -b^{2, 452}_1 c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ p_902 ∨ -b^{2, 452}_0 c in DIMACS: 5999 6000 -6001 902 -6002 0 5999 6000 -6001 902 -6003 0 5999 6000 -6001 902 -6004 0 c 0-1 --> -1 c (-b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ -b^{2, 451}_0 ∧ -p_902) -> ( b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ b^{2, 452}_0) c in CNF: c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ p_902 ∨ b^{2, 452}_2 c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ p_902 ∨ -b^{2, 452}_1 c b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ p_902 ∨ b^{2, 452}_0 c in DIMACS: 5999 6000 6001 902 6002 0 5999 6000 6001 902 -6003 0 5999 6000 6001 902 6004 0 c -1-1 --> -2 c ( b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ b^{2, 451}_0 ∧ -p_902) -> ( b^{2, 452}_2 ∧ b^{2, 452}_1 ∧ -b^{2, 452}_0) c in CNF: c -b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ p_902 ∨ b^{2, 452}_2 c -b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ p_902 ∨ b^{2, 452}_1 c -b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ p_902 ∨ -b^{2, 452}_0 c in DIMACS: -5999 6000 -6001 902 6002 0 -5999 6000 -6001 902 6003 0 -5999 6000 -6001 902 -6004 0 c -2-1 --> break c ( b^{2, 451}_2 ∧ b^{2, 451}_1 ∧ -b^{2, 451}_0 ∧ -p_902) -> break c in CNF: c -b^{2, 451}_2 ∨ -b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ p_902 ∨ break c in DIMACS: -5999 -6000 6001 902 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 451}_2 ∧ -b^{2, 451}_1 ∧ -b^{2, 451}_0 ∧ true) c in CNF: c -b^{2, 451}_2 ∨ b^{2, 451}_1 ∨ b^{2, 451}_0 ∨ false c in DIMACS: -5999 6000 6001 0 c 3 does not represent an automaton state. c -(-b^{2, 451}_2 ∧ b^{2, 451}_1 ∧ b^{2, 451}_0 ∧ true) c in CNF: c b^{2, 451}_2 ∨ -b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ false c in DIMACS: 5999 -6000 -6001 0 c -3 does not represent an automaton state. c -( b^{2, 451}_2 ∧ b^{2, 451}_1 ∧ b^{2, 451}_0 ∧ true) c in CNF: c -b^{2, 451}_2 ∨ -b^{2, 451}_1 ∨ -b^{2, 451}_0 ∨ false c in DIMACS: -5999 -6000 -6001 0 c i = 452 c -2+1 --> -1 c ( b^{2, 452}_2 ∧ b^{2, 452}_1 ∧ -b^{2, 452}_0 ∧ p_904) -> ( b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ b^{2, 453}_0) c in CNF: c -b^{2, 452}_2 ∨ -b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ -p_904 ∨ b^{2, 453}_2 c -b^{2, 452}_2 ∨ -b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ -p_904 ∨ -b^{2, 453}_1 c -b^{2, 452}_2 ∨ -b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ -p_904 ∨ b^{2, 453}_0 c in DIMACS: -6002 -6003 6004 -904 6005 0 -6002 -6003 6004 -904 -6006 0 -6002 -6003 6004 -904 6007 0 c -1+1 --> 0 c ( b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ b^{2, 452}_0 ∧ p_904) -> (-b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ -b^{2, 453}_0) c in CNF: c -b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ -p_904 ∨ -b^{2, 453}_2 c -b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ -p_904 ∨ -b^{2, 453}_1 c -b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ -p_904 ∨ -b^{2, 453}_0 c in DIMACS: -6002 6003 -6004 -904 -6005 0 -6002 6003 -6004 -904 -6006 0 -6002 6003 -6004 -904 -6007 0 c 0+1 --> 1 c (-b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ -b^{2, 452}_0 ∧ p_904) -> (-b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ b^{2, 453}_0) c in CNF: c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ -p_904 ∨ -b^{2, 453}_2 c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ -p_904 ∨ -b^{2, 453}_1 c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ -p_904 ∨ b^{2, 453}_0 c in DIMACS: 6002 6003 6004 -904 -6005 0 6002 6003 6004 -904 -6006 0 6002 6003 6004 -904 6007 0 c 1+1 --> 2 c (-b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ b^{2, 452}_0 ∧ p_904) -> (-b^{2, 453}_2 ∧ b^{2, 453}_1 ∧ -b^{2, 453}_0) c in CNF: c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ -p_904 ∨ -b^{2, 453}_2 c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ -p_904 ∨ b^{2, 453}_1 c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ -p_904 ∨ -b^{2, 453}_0 c in DIMACS: 6002 6003 -6004 -904 -6005 0 6002 6003 -6004 -904 6006 0 6002 6003 -6004 -904 -6007 0 c 2+1 --> break c (-b^{2, 452}_2 ∧ b^{2, 452}_1 ∧ -b^{2, 452}_0 ∧ p_904) -> break c in CNF: c b^{2, 452}_2 ∨ -b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ -p_904 ∨ break c in DIMACS: 6002 -6003 6004 -904 1162 0 c 2-1 --> 1 c (-b^{2, 452}_2 ∧ b^{2, 452}_1 ∧ -b^{2, 452}_0 ∧ -p_904) -> (-b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ b^{2, 453}_0) c in CNF: c b^{2, 452}_2 ∨ -b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ p_904 ∨ -b^{2, 453}_2 c b^{2, 452}_2 ∨ -b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ p_904 ∨ -b^{2, 453}_1 c b^{2, 452}_2 ∨ -b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ p_904 ∨ b^{2, 453}_0 c in DIMACS: 6002 -6003 6004 904 -6005 0 6002 -6003 6004 904 -6006 0 6002 -6003 6004 904 6007 0 c 1-1 --> 0 c (-b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ b^{2, 452}_0 ∧ -p_904) -> (-b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ -b^{2, 453}_0) c in CNF: c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ p_904 ∨ -b^{2, 453}_2 c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ p_904 ∨ -b^{2, 453}_1 c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ p_904 ∨ -b^{2, 453}_0 c in DIMACS: 6002 6003 -6004 904 -6005 0 6002 6003 -6004 904 -6006 0 6002 6003 -6004 904 -6007 0 c 0-1 --> -1 c (-b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ -b^{2, 452}_0 ∧ -p_904) -> ( b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ b^{2, 453}_0) c in CNF: c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ p_904 ∨ b^{2, 453}_2 c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ p_904 ∨ -b^{2, 453}_1 c b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ p_904 ∨ b^{2, 453}_0 c in DIMACS: 6002 6003 6004 904 6005 0 6002 6003 6004 904 -6006 0 6002 6003 6004 904 6007 0 c -1-1 --> -2 c ( b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ b^{2, 452}_0 ∧ -p_904) -> ( b^{2, 453}_2 ∧ b^{2, 453}_1 ∧ -b^{2, 453}_0) c in CNF: c -b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ p_904 ∨ b^{2, 453}_2 c -b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ p_904 ∨ b^{2, 453}_1 c -b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ p_904 ∨ -b^{2, 453}_0 c in DIMACS: -6002 6003 -6004 904 6005 0 -6002 6003 -6004 904 6006 0 -6002 6003 -6004 904 -6007 0 c -2-1 --> break c ( b^{2, 452}_2 ∧ b^{2, 452}_1 ∧ -b^{2, 452}_0 ∧ -p_904) -> break c in CNF: c -b^{2, 452}_2 ∨ -b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ p_904 ∨ break c in DIMACS: -6002 -6003 6004 904 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 452}_2 ∧ -b^{2, 452}_1 ∧ -b^{2, 452}_0 ∧ true) c in CNF: c -b^{2, 452}_2 ∨ b^{2, 452}_1 ∨ b^{2, 452}_0 ∨ false c in DIMACS: -6002 6003 6004 0 c 3 does not represent an automaton state. c -(-b^{2, 452}_2 ∧ b^{2, 452}_1 ∧ b^{2, 452}_0 ∧ true) c in CNF: c b^{2, 452}_2 ∨ -b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ false c in DIMACS: 6002 -6003 -6004 0 c -3 does not represent an automaton state. c -( b^{2, 452}_2 ∧ b^{2, 452}_1 ∧ b^{2, 452}_0 ∧ true) c in CNF: c -b^{2, 452}_2 ∨ -b^{2, 452}_1 ∨ -b^{2, 452}_0 ∨ false c in DIMACS: -6002 -6003 -6004 0 c i = 453 c -2+1 --> -1 c ( b^{2, 453}_2 ∧ b^{2, 453}_1 ∧ -b^{2, 453}_0 ∧ p_906) -> ( b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ b^{2, 454}_0) c in CNF: c -b^{2, 453}_2 ∨ -b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ -p_906 ∨ b^{2, 454}_2 c -b^{2, 453}_2 ∨ -b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ -p_906 ∨ -b^{2, 454}_1 c -b^{2, 453}_2 ∨ -b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ -p_906 ∨ b^{2, 454}_0 c in DIMACS: -6005 -6006 6007 -906 6008 0 -6005 -6006 6007 -906 -6009 0 -6005 -6006 6007 -906 6010 0 c -1+1 --> 0 c ( b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ b^{2, 453}_0 ∧ p_906) -> (-b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ -b^{2, 454}_0) c in CNF: c -b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ -p_906 ∨ -b^{2, 454}_2 c -b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ -p_906 ∨ -b^{2, 454}_1 c -b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ -p_906 ∨ -b^{2, 454}_0 c in DIMACS: -6005 6006 -6007 -906 -6008 0 -6005 6006 -6007 -906 -6009 0 -6005 6006 -6007 -906 -6010 0 c 0+1 --> 1 c (-b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ -b^{2, 453}_0 ∧ p_906) -> (-b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ b^{2, 454}_0) c in CNF: c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ -p_906 ∨ -b^{2, 454}_2 c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ -p_906 ∨ -b^{2, 454}_1 c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ -p_906 ∨ b^{2, 454}_0 c in DIMACS: 6005 6006 6007 -906 -6008 0 6005 6006 6007 -906 -6009 0 6005 6006 6007 -906 6010 0 c 1+1 --> 2 c (-b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ b^{2, 453}_0 ∧ p_906) -> (-b^{2, 454}_2 ∧ b^{2, 454}_1 ∧ -b^{2, 454}_0) c in CNF: c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ -p_906 ∨ -b^{2, 454}_2 c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ -p_906 ∨ b^{2, 454}_1 c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ -p_906 ∨ -b^{2, 454}_0 c in DIMACS: 6005 6006 -6007 -906 -6008 0 6005 6006 -6007 -906 6009 0 6005 6006 -6007 -906 -6010 0 c 2+1 --> break c (-b^{2, 453}_2 ∧ b^{2, 453}_1 ∧ -b^{2, 453}_0 ∧ p_906) -> break c in CNF: c b^{2, 453}_2 ∨ -b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ -p_906 ∨ break c in DIMACS: 6005 -6006 6007 -906 1162 0 c 2-1 --> 1 c (-b^{2, 453}_2 ∧ b^{2, 453}_1 ∧ -b^{2, 453}_0 ∧ -p_906) -> (-b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ b^{2, 454}_0) c in CNF: c b^{2, 453}_2 ∨ -b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ p_906 ∨ -b^{2, 454}_2 c b^{2, 453}_2 ∨ -b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ p_906 ∨ -b^{2, 454}_1 c b^{2, 453}_2 ∨ -b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ p_906 ∨ b^{2, 454}_0 c in DIMACS: 6005 -6006 6007 906 -6008 0 6005 -6006 6007 906 -6009 0 6005 -6006 6007 906 6010 0 c 1-1 --> 0 c (-b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ b^{2, 453}_0 ∧ -p_906) -> (-b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ -b^{2, 454}_0) c in CNF: c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ p_906 ∨ -b^{2, 454}_2 c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ p_906 ∨ -b^{2, 454}_1 c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ p_906 ∨ -b^{2, 454}_0 c in DIMACS: 6005 6006 -6007 906 -6008 0 6005 6006 -6007 906 -6009 0 6005 6006 -6007 906 -6010 0 c 0-1 --> -1 c (-b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ -b^{2, 453}_0 ∧ -p_906) -> ( b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ b^{2, 454}_0) c in CNF: c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ p_906 ∨ b^{2, 454}_2 c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ p_906 ∨ -b^{2, 454}_1 c b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ p_906 ∨ b^{2, 454}_0 c in DIMACS: 6005 6006 6007 906 6008 0 6005 6006 6007 906 -6009 0 6005 6006 6007 906 6010 0 c -1-1 --> -2 c ( b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ b^{2, 453}_0 ∧ -p_906) -> ( b^{2, 454}_2 ∧ b^{2, 454}_1 ∧ -b^{2, 454}_0) c in CNF: c -b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ p_906 ∨ b^{2, 454}_2 c -b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ p_906 ∨ b^{2, 454}_1 c -b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ p_906 ∨ -b^{2, 454}_0 c in DIMACS: -6005 6006 -6007 906 6008 0 -6005 6006 -6007 906 6009 0 -6005 6006 -6007 906 -6010 0 c -2-1 --> break c ( b^{2, 453}_2 ∧ b^{2, 453}_1 ∧ -b^{2, 453}_0 ∧ -p_906) -> break c in CNF: c -b^{2, 453}_2 ∨ -b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ p_906 ∨ break c in DIMACS: -6005 -6006 6007 906 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 453}_2 ∧ -b^{2, 453}_1 ∧ -b^{2, 453}_0 ∧ true) c in CNF: c -b^{2, 453}_2 ∨ b^{2, 453}_1 ∨ b^{2, 453}_0 ∨ false c in DIMACS: -6005 6006 6007 0 c 3 does not represent an automaton state. c -(-b^{2, 453}_2 ∧ b^{2, 453}_1 ∧ b^{2, 453}_0 ∧ true) c in CNF: c b^{2, 453}_2 ∨ -b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ false c in DIMACS: 6005 -6006 -6007 0 c -3 does not represent an automaton state. c -( b^{2, 453}_2 ∧ b^{2, 453}_1 ∧ b^{2, 453}_0 ∧ true) c in CNF: c -b^{2, 453}_2 ∨ -b^{2, 453}_1 ∨ -b^{2, 453}_0 ∨ false c in DIMACS: -6005 -6006 -6007 0 c i = 454 c -2+1 --> -1 c ( b^{2, 454}_2 ∧ b^{2, 454}_1 ∧ -b^{2, 454}_0 ∧ p_908) -> ( b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ b^{2, 455}_0) c in CNF: c -b^{2, 454}_2 ∨ -b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ -p_908 ∨ b^{2, 455}_2 c -b^{2, 454}_2 ∨ -b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ -p_908 ∨ -b^{2, 455}_1 c -b^{2, 454}_2 ∨ -b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ -p_908 ∨ b^{2, 455}_0 c in DIMACS: -6008 -6009 6010 -908 6011 0 -6008 -6009 6010 -908 -6012 0 -6008 -6009 6010 -908 6013 0 c -1+1 --> 0 c ( b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ b^{2, 454}_0 ∧ p_908) -> (-b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ -b^{2, 455}_0) c in CNF: c -b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ -p_908 ∨ -b^{2, 455}_2 c -b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ -p_908 ∨ -b^{2, 455}_1 c -b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ -p_908 ∨ -b^{2, 455}_0 c in DIMACS: -6008 6009 -6010 -908 -6011 0 -6008 6009 -6010 -908 -6012 0 -6008 6009 -6010 -908 -6013 0 c 0+1 --> 1 c (-b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ -b^{2, 454}_0 ∧ p_908) -> (-b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ b^{2, 455}_0) c in CNF: c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ -p_908 ∨ -b^{2, 455}_2 c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ -p_908 ∨ -b^{2, 455}_1 c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ -p_908 ∨ b^{2, 455}_0 c in DIMACS: 6008 6009 6010 -908 -6011 0 6008 6009 6010 -908 -6012 0 6008 6009 6010 -908 6013 0 c 1+1 --> 2 c (-b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ b^{2, 454}_0 ∧ p_908) -> (-b^{2, 455}_2 ∧ b^{2, 455}_1 ∧ -b^{2, 455}_0) c in CNF: c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ -p_908 ∨ -b^{2, 455}_2 c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ -p_908 ∨ b^{2, 455}_1 c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ -p_908 ∨ -b^{2, 455}_0 c in DIMACS: 6008 6009 -6010 -908 -6011 0 6008 6009 -6010 -908 6012 0 6008 6009 -6010 -908 -6013 0 c 2+1 --> break c (-b^{2, 454}_2 ∧ b^{2, 454}_1 ∧ -b^{2, 454}_0 ∧ p_908) -> break c in CNF: c b^{2, 454}_2 ∨ -b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ -p_908 ∨ break c in DIMACS: 6008 -6009 6010 -908 1162 0 c 2-1 --> 1 c (-b^{2, 454}_2 ∧ b^{2, 454}_1 ∧ -b^{2, 454}_0 ∧ -p_908) -> (-b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ b^{2, 455}_0) c in CNF: c b^{2, 454}_2 ∨ -b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ p_908 ∨ -b^{2, 455}_2 c b^{2, 454}_2 ∨ -b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ p_908 ∨ -b^{2, 455}_1 c b^{2, 454}_2 ∨ -b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ p_908 ∨ b^{2, 455}_0 c in DIMACS: 6008 -6009 6010 908 -6011 0 6008 -6009 6010 908 -6012 0 6008 -6009 6010 908 6013 0 c 1-1 --> 0 c (-b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ b^{2, 454}_0 ∧ -p_908) -> (-b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ -b^{2, 455}_0) c in CNF: c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ p_908 ∨ -b^{2, 455}_2 c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ p_908 ∨ -b^{2, 455}_1 c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ p_908 ∨ -b^{2, 455}_0 c in DIMACS: 6008 6009 -6010 908 -6011 0 6008 6009 -6010 908 -6012 0 6008 6009 -6010 908 -6013 0 c 0-1 --> -1 c (-b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ -b^{2, 454}_0 ∧ -p_908) -> ( b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ b^{2, 455}_0) c in CNF: c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ p_908 ∨ b^{2, 455}_2 c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ p_908 ∨ -b^{2, 455}_1 c b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ p_908 ∨ b^{2, 455}_0 c in DIMACS: 6008 6009 6010 908 6011 0 6008 6009 6010 908 -6012 0 6008 6009 6010 908 6013 0 c -1-1 --> -2 c ( b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ b^{2, 454}_0 ∧ -p_908) -> ( b^{2, 455}_2 ∧ b^{2, 455}_1 ∧ -b^{2, 455}_0) c in CNF: c -b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ p_908 ∨ b^{2, 455}_2 c -b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ p_908 ∨ b^{2, 455}_1 c -b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ p_908 ∨ -b^{2, 455}_0 c in DIMACS: -6008 6009 -6010 908 6011 0 -6008 6009 -6010 908 6012 0 -6008 6009 -6010 908 -6013 0 c -2-1 --> break c ( b^{2, 454}_2 ∧ b^{2, 454}_1 ∧ -b^{2, 454}_0 ∧ -p_908) -> break c in CNF: c -b^{2, 454}_2 ∨ -b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ p_908 ∨ break c in DIMACS: -6008 -6009 6010 908 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 454}_2 ∧ -b^{2, 454}_1 ∧ -b^{2, 454}_0 ∧ true) c in CNF: c -b^{2, 454}_2 ∨ b^{2, 454}_1 ∨ b^{2, 454}_0 ∨ false c in DIMACS: -6008 6009 6010 0 c 3 does not represent an automaton state. c -(-b^{2, 454}_2 ∧ b^{2, 454}_1 ∧ b^{2, 454}_0 ∧ true) c in CNF: c b^{2, 454}_2 ∨ -b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ false c in DIMACS: 6008 -6009 -6010 0 c -3 does not represent an automaton state. c -( b^{2, 454}_2 ∧ b^{2, 454}_1 ∧ b^{2, 454}_0 ∧ true) c in CNF: c -b^{2, 454}_2 ∨ -b^{2, 454}_1 ∨ -b^{2, 454}_0 ∨ false c in DIMACS: -6008 -6009 -6010 0 c i = 455 c -2+1 --> -1 c ( b^{2, 455}_2 ∧ b^{2, 455}_1 ∧ -b^{2, 455}_0 ∧ p_910) -> ( b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ b^{2, 456}_0) c in CNF: c -b^{2, 455}_2 ∨ -b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ -p_910 ∨ b^{2, 456}_2 c -b^{2, 455}_2 ∨ -b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ -p_910 ∨ -b^{2, 456}_1 c -b^{2, 455}_2 ∨ -b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ -p_910 ∨ b^{2, 456}_0 c in DIMACS: -6011 -6012 6013 -910 6014 0 -6011 -6012 6013 -910 -6015 0 -6011 -6012 6013 -910 6016 0 c -1+1 --> 0 c ( b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ b^{2, 455}_0 ∧ p_910) -> (-b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ -b^{2, 456}_0) c in CNF: c -b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ -p_910 ∨ -b^{2, 456}_2 c -b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ -p_910 ∨ -b^{2, 456}_1 c -b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ -p_910 ∨ -b^{2, 456}_0 c in DIMACS: -6011 6012 -6013 -910 -6014 0 -6011 6012 -6013 -910 -6015 0 -6011 6012 -6013 -910 -6016 0 c 0+1 --> 1 c (-b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ -b^{2, 455}_0 ∧ p_910) -> (-b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ b^{2, 456}_0) c in CNF: c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ -p_910 ∨ -b^{2, 456}_2 c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ -p_910 ∨ -b^{2, 456}_1 c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ -p_910 ∨ b^{2, 456}_0 c in DIMACS: 6011 6012 6013 -910 -6014 0 6011 6012 6013 -910 -6015 0 6011 6012 6013 -910 6016 0 c 1+1 --> 2 c (-b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ b^{2, 455}_0 ∧ p_910) -> (-b^{2, 456}_2 ∧ b^{2, 456}_1 ∧ -b^{2, 456}_0) c in CNF: c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ -p_910 ∨ -b^{2, 456}_2 c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ -p_910 ∨ b^{2, 456}_1 c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ -p_910 ∨ -b^{2, 456}_0 c in DIMACS: 6011 6012 -6013 -910 -6014 0 6011 6012 -6013 -910 6015 0 6011 6012 -6013 -910 -6016 0 c 2+1 --> break c (-b^{2, 455}_2 ∧ b^{2, 455}_1 ∧ -b^{2, 455}_0 ∧ p_910) -> break c in CNF: c b^{2, 455}_2 ∨ -b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ -p_910 ∨ break c in DIMACS: 6011 -6012 6013 -910 1162 0 c 2-1 --> 1 c (-b^{2, 455}_2 ∧ b^{2, 455}_1 ∧ -b^{2, 455}_0 ∧ -p_910) -> (-b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ b^{2, 456}_0) c in CNF: c b^{2, 455}_2 ∨ -b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ p_910 ∨ -b^{2, 456}_2 c b^{2, 455}_2 ∨ -b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ p_910 ∨ -b^{2, 456}_1 c b^{2, 455}_2 ∨ -b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ p_910 ∨ b^{2, 456}_0 c in DIMACS: 6011 -6012 6013 910 -6014 0 6011 -6012 6013 910 -6015 0 6011 -6012 6013 910 6016 0 c 1-1 --> 0 c (-b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ b^{2, 455}_0 ∧ -p_910) -> (-b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ -b^{2, 456}_0) c in CNF: c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ p_910 ∨ -b^{2, 456}_2 c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ p_910 ∨ -b^{2, 456}_1 c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ p_910 ∨ -b^{2, 456}_0 c in DIMACS: 6011 6012 -6013 910 -6014 0 6011 6012 -6013 910 -6015 0 6011 6012 -6013 910 -6016 0 c 0-1 --> -1 c (-b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ -b^{2, 455}_0 ∧ -p_910) -> ( b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ b^{2, 456}_0) c in CNF: c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ p_910 ∨ b^{2, 456}_2 c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ p_910 ∨ -b^{2, 456}_1 c b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ p_910 ∨ b^{2, 456}_0 c in DIMACS: 6011 6012 6013 910 6014 0 6011 6012 6013 910 -6015 0 6011 6012 6013 910 6016 0 c -1-1 --> -2 c ( b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ b^{2, 455}_0 ∧ -p_910) -> ( b^{2, 456}_2 ∧ b^{2, 456}_1 ∧ -b^{2, 456}_0) c in CNF: c -b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ p_910 ∨ b^{2, 456}_2 c -b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ p_910 ∨ b^{2, 456}_1 c -b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ p_910 ∨ -b^{2, 456}_0 c in DIMACS: -6011 6012 -6013 910 6014 0 -6011 6012 -6013 910 6015 0 -6011 6012 -6013 910 -6016 0 c -2-1 --> break c ( b^{2, 455}_2 ∧ b^{2, 455}_1 ∧ -b^{2, 455}_0 ∧ -p_910) -> break c in CNF: c -b^{2, 455}_2 ∨ -b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ p_910 ∨ break c in DIMACS: -6011 -6012 6013 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 455}_2 ∧ -b^{2, 455}_1 ∧ -b^{2, 455}_0 ∧ true) c in CNF: c -b^{2, 455}_2 ∨ b^{2, 455}_1 ∨ b^{2, 455}_0 ∨ false c in DIMACS: -6011 6012 6013 0 c 3 does not represent an automaton state. c -(-b^{2, 455}_2 ∧ b^{2, 455}_1 ∧ b^{2, 455}_0 ∧ true) c in CNF: c b^{2, 455}_2 ∨ -b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ false c in DIMACS: 6011 -6012 -6013 0 c -3 does not represent an automaton state. c -( b^{2, 455}_2 ∧ b^{2, 455}_1 ∧ b^{2, 455}_0 ∧ true) c in CNF: c -b^{2, 455}_2 ∨ -b^{2, 455}_1 ∨ -b^{2, 455}_0 ∨ false c in DIMACS: -6011 -6012 -6013 0 c i = 456 c -2+1 --> -1 c ( b^{2, 456}_2 ∧ b^{2, 456}_1 ∧ -b^{2, 456}_0 ∧ p_912) -> ( b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ b^{2, 457}_0) c in CNF: c -b^{2, 456}_2 ∨ -b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ -p_912 ∨ b^{2, 457}_2 c -b^{2, 456}_2 ∨ -b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ -p_912 ∨ -b^{2, 457}_1 c -b^{2, 456}_2 ∨ -b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ -p_912 ∨ b^{2, 457}_0 c in DIMACS: -6014 -6015 6016 -912 6017 0 -6014 -6015 6016 -912 -6018 0 -6014 -6015 6016 -912 6019 0 c -1+1 --> 0 c ( b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ b^{2, 456}_0 ∧ p_912) -> (-b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ -b^{2, 457}_0) c in CNF: c -b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ -p_912 ∨ -b^{2, 457}_2 c -b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ -p_912 ∨ -b^{2, 457}_1 c -b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ -p_912 ∨ -b^{2, 457}_0 c in DIMACS: -6014 6015 -6016 -912 -6017 0 -6014 6015 -6016 -912 -6018 0 -6014 6015 -6016 -912 -6019 0 c 0+1 --> 1 c (-b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ -b^{2, 456}_0 ∧ p_912) -> (-b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ b^{2, 457}_0) c in CNF: c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ -p_912 ∨ -b^{2, 457}_2 c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ -p_912 ∨ -b^{2, 457}_1 c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ -p_912 ∨ b^{2, 457}_0 c in DIMACS: 6014 6015 6016 -912 -6017 0 6014 6015 6016 -912 -6018 0 6014 6015 6016 -912 6019 0 c 1+1 --> 2 c (-b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ b^{2, 456}_0 ∧ p_912) -> (-b^{2, 457}_2 ∧ b^{2, 457}_1 ∧ -b^{2, 457}_0) c in CNF: c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ -p_912 ∨ -b^{2, 457}_2 c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ -p_912 ∨ b^{2, 457}_1 c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ -p_912 ∨ -b^{2, 457}_0 c in DIMACS: 6014 6015 -6016 -912 -6017 0 6014 6015 -6016 -912 6018 0 6014 6015 -6016 -912 -6019 0 c 2+1 --> break c (-b^{2, 456}_2 ∧ b^{2, 456}_1 ∧ -b^{2, 456}_0 ∧ p_912) -> break c in CNF: c b^{2, 456}_2 ∨ -b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ -p_912 ∨ break c in DIMACS: 6014 -6015 6016 -912 1162 0 c 2-1 --> 1 c (-b^{2, 456}_2 ∧ b^{2, 456}_1 ∧ -b^{2, 456}_0 ∧ -p_912) -> (-b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ b^{2, 457}_0) c in CNF: c b^{2, 456}_2 ∨ -b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ p_912 ∨ -b^{2, 457}_2 c b^{2, 456}_2 ∨ -b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ p_912 ∨ -b^{2, 457}_1 c b^{2, 456}_2 ∨ -b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ p_912 ∨ b^{2, 457}_0 c in DIMACS: 6014 -6015 6016 912 -6017 0 6014 -6015 6016 912 -6018 0 6014 -6015 6016 912 6019 0 c 1-1 --> 0 c (-b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ b^{2, 456}_0 ∧ -p_912) -> (-b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ -b^{2, 457}_0) c in CNF: c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ p_912 ∨ -b^{2, 457}_2 c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ p_912 ∨ -b^{2, 457}_1 c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ p_912 ∨ -b^{2, 457}_0 c in DIMACS: 6014 6015 -6016 912 -6017 0 6014 6015 -6016 912 -6018 0 6014 6015 -6016 912 -6019 0 c 0-1 --> -1 c (-b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ -b^{2, 456}_0 ∧ -p_912) -> ( b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ b^{2, 457}_0) c in CNF: c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ p_912 ∨ b^{2, 457}_2 c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ p_912 ∨ -b^{2, 457}_1 c b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ p_912 ∨ b^{2, 457}_0 c in DIMACS: 6014 6015 6016 912 6017 0 6014 6015 6016 912 -6018 0 6014 6015 6016 912 6019 0 c -1-1 --> -2 c ( b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ b^{2, 456}_0 ∧ -p_912) -> ( b^{2, 457}_2 ∧ b^{2, 457}_1 ∧ -b^{2, 457}_0) c in CNF: c -b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ p_912 ∨ b^{2, 457}_2 c -b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ p_912 ∨ b^{2, 457}_1 c -b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ p_912 ∨ -b^{2, 457}_0 c in DIMACS: -6014 6015 -6016 912 6017 0 -6014 6015 -6016 912 6018 0 -6014 6015 -6016 912 -6019 0 c -2-1 --> break c ( b^{2, 456}_2 ∧ b^{2, 456}_1 ∧ -b^{2, 456}_0 ∧ -p_912) -> break c in CNF: c -b^{2, 456}_2 ∨ -b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ p_912 ∨ break c in DIMACS: -6014 -6015 6016 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 456}_2 ∧ -b^{2, 456}_1 ∧ -b^{2, 456}_0 ∧ true) c in CNF: c -b^{2, 456}_2 ∨ b^{2, 456}_1 ∨ b^{2, 456}_0 ∨ false c in DIMACS: -6014 6015 6016 0 c 3 does not represent an automaton state. c -(-b^{2, 456}_2 ∧ b^{2, 456}_1 ∧ b^{2, 456}_0 ∧ true) c in CNF: c b^{2, 456}_2 ∨ -b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ false c in DIMACS: 6014 -6015 -6016 0 c -3 does not represent an automaton state. c -( b^{2, 456}_2 ∧ b^{2, 456}_1 ∧ b^{2, 456}_0 ∧ true) c in CNF: c -b^{2, 456}_2 ∨ -b^{2, 456}_1 ∨ -b^{2, 456}_0 ∨ false c in DIMACS: -6014 -6015 -6016 0 c i = 457 c -2+1 --> -1 c ( b^{2, 457}_2 ∧ b^{2, 457}_1 ∧ -b^{2, 457}_0 ∧ p_914) -> ( b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ b^{2, 458}_0) c in CNF: c -b^{2, 457}_2 ∨ -b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ -p_914 ∨ b^{2, 458}_2 c -b^{2, 457}_2 ∨ -b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ -p_914 ∨ -b^{2, 458}_1 c -b^{2, 457}_2 ∨ -b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ -p_914 ∨ b^{2, 458}_0 c in DIMACS: -6017 -6018 6019 -914 6020 0 -6017 -6018 6019 -914 -6021 0 -6017 -6018 6019 -914 6022 0 c -1+1 --> 0 c ( b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ b^{2, 457}_0 ∧ p_914) -> (-b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ -b^{2, 458}_0) c in CNF: c -b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ -p_914 ∨ -b^{2, 458}_2 c -b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ -p_914 ∨ -b^{2, 458}_1 c -b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ -p_914 ∨ -b^{2, 458}_0 c in DIMACS: -6017 6018 -6019 -914 -6020 0 -6017 6018 -6019 -914 -6021 0 -6017 6018 -6019 -914 -6022 0 c 0+1 --> 1 c (-b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ -b^{2, 457}_0 ∧ p_914) -> (-b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ b^{2, 458}_0) c in CNF: c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ -p_914 ∨ -b^{2, 458}_2 c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ -p_914 ∨ -b^{2, 458}_1 c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ -p_914 ∨ b^{2, 458}_0 c in DIMACS: 6017 6018 6019 -914 -6020 0 6017 6018 6019 -914 -6021 0 6017 6018 6019 -914 6022 0 c 1+1 --> 2 c (-b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ b^{2, 457}_0 ∧ p_914) -> (-b^{2, 458}_2 ∧ b^{2, 458}_1 ∧ -b^{2, 458}_0) c in CNF: c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ -p_914 ∨ -b^{2, 458}_2 c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ -p_914 ∨ b^{2, 458}_1 c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ -p_914 ∨ -b^{2, 458}_0 c in DIMACS: 6017 6018 -6019 -914 -6020 0 6017 6018 -6019 -914 6021 0 6017 6018 -6019 -914 -6022 0 c 2+1 --> break c (-b^{2, 457}_2 ∧ b^{2, 457}_1 ∧ -b^{2, 457}_0 ∧ p_914) -> break c in CNF: c b^{2, 457}_2 ∨ -b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ -p_914 ∨ break c in DIMACS: 6017 -6018 6019 -914 1162 0 c 2-1 --> 1 c (-b^{2, 457}_2 ∧ b^{2, 457}_1 ∧ -b^{2, 457}_0 ∧ -p_914) -> (-b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ b^{2, 458}_0) c in CNF: c b^{2, 457}_2 ∨ -b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ p_914 ∨ -b^{2, 458}_2 c b^{2, 457}_2 ∨ -b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ p_914 ∨ -b^{2, 458}_1 c b^{2, 457}_2 ∨ -b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ p_914 ∨ b^{2, 458}_0 c in DIMACS: 6017 -6018 6019 914 -6020 0 6017 -6018 6019 914 -6021 0 6017 -6018 6019 914 6022 0 c 1-1 --> 0 c (-b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ b^{2, 457}_0 ∧ -p_914) -> (-b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ -b^{2, 458}_0) c in CNF: c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ p_914 ∨ -b^{2, 458}_2 c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ p_914 ∨ -b^{2, 458}_1 c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ p_914 ∨ -b^{2, 458}_0 c in DIMACS: 6017 6018 -6019 914 -6020 0 6017 6018 -6019 914 -6021 0 6017 6018 -6019 914 -6022 0 c 0-1 --> -1 c (-b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ -b^{2, 457}_0 ∧ -p_914) -> ( b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ b^{2, 458}_0) c in CNF: c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ p_914 ∨ b^{2, 458}_2 c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ p_914 ∨ -b^{2, 458}_1 c b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ p_914 ∨ b^{2, 458}_0 c in DIMACS: 6017 6018 6019 914 6020 0 6017 6018 6019 914 -6021 0 6017 6018 6019 914 6022 0 c -1-1 --> -2 c ( b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ b^{2, 457}_0 ∧ -p_914) -> ( b^{2, 458}_2 ∧ b^{2, 458}_1 ∧ -b^{2, 458}_0) c in CNF: c -b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ p_914 ∨ b^{2, 458}_2 c -b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ p_914 ∨ b^{2, 458}_1 c -b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ p_914 ∨ -b^{2, 458}_0 c in DIMACS: -6017 6018 -6019 914 6020 0 -6017 6018 -6019 914 6021 0 -6017 6018 -6019 914 -6022 0 c -2-1 --> break c ( b^{2, 457}_2 ∧ b^{2, 457}_1 ∧ -b^{2, 457}_0 ∧ -p_914) -> break c in CNF: c -b^{2, 457}_2 ∨ -b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ p_914 ∨ break c in DIMACS: -6017 -6018 6019 914 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 457}_2 ∧ -b^{2, 457}_1 ∧ -b^{2, 457}_0 ∧ true) c in CNF: c -b^{2, 457}_2 ∨ b^{2, 457}_1 ∨ b^{2, 457}_0 ∨ false c in DIMACS: -6017 6018 6019 0 c 3 does not represent an automaton state. c -(-b^{2, 457}_2 ∧ b^{2, 457}_1 ∧ b^{2, 457}_0 ∧ true) c in CNF: c b^{2, 457}_2 ∨ -b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ false c in DIMACS: 6017 -6018 -6019 0 c -3 does not represent an automaton state. c -( b^{2, 457}_2 ∧ b^{2, 457}_1 ∧ b^{2, 457}_0 ∧ true) c in CNF: c -b^{2, 457}_2 ∨ -b^{2, 457}_1 ∨ -b^{2, 457}_0 ∨ false c in DIMACS: -6017 -6018 -6019 0 c i = 458 c -2+1 --> -1 c ( b^{2, 458}_2 ∧ b^{2, 458}_1 ∧ -b^{2, 458}_0 ∧ p_916) -> ( b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ b^{2, 459}_0) c in CNF: c -b^{2, 458}_2 ∨ -b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ -p_916 ∨ b^{2, 459}_2 c -b^{2, 458}_2 ∨ -b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ -p_916 ∨ -b^{2, 459}_1 c -b^{2, 458}_2 ∨ -b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ -p_916 ∨ b^{2, 459}_0 c in DIMACS: -6020 -6021 6022 -916 6023 0 -6020 -6021 6022 -916 -6024 0 -6020 -6021 6022 -916 6025 0 c -1+1 --> 0 c ( b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ b^{2, 458}_0 ∧ p_916) -> (-b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ -b^{2, 459}_0) c in CNF: c -b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ -p_916 ∨ -b^{2, 459}_2 c -b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ -p_916 ∨ -b^{2, 459}_1 c -b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ -p_916 ∨ -b^{2, 459}_0 c in DIMACS: -6020 6021 -6022 -916 -6023 0 -6020 6021 -6022 -916 -6024 0 -6020 6021 -6022 -916 -6025 0 c 0+1 --> 1 c (-b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ -b^{2, 458}_0 ∧ p_916) -> (-b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ b^{2, 459}_0) c in CNF: c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ -p_916 ∨ -b^{2, 459}_2 c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ -p_916 ∨ -b^{2, 459}_1 c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ -p_916 ∨ b^{2, 459}_0 c in DIMACS: 6020 6021 6022 -916 -6023 0 6020 6021 6022 -916 -6024 0 6020 6021 6022 -916 6025 0 c 1+1 --> 2 c (-b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ b^{2, 458}_0 ∧ p_916) -> (-b^{2, 459}_2 ∧ b^{2, 459}_1 ∧ -b^{2, 459}_0) c in CNF: c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ -p_916 ∨ -b^{2, 459}_2 c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ -p_916 ∨ b^{2, 459}_1 c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ -p_916 ∨ -b^{2, 459}_0 c in DIMACS: 6020 6021 -6022 -916 -6023 0 6020 6021 -6022 -916 6024 0 6020 6021 -6022 -916 -6025 0 c 2+1 --> break c (-b^{2, 458}_2 ∧ b^{2, 458}_1 ∧ -b^{2, 458}_0 ∧ p_916) -> break c in CNF: c b^{2, 458}_2 ∨ -b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ -p_916 ∨ break c in DIMACS: 6020 -6021 6022 -916 1162 0 c 2-1 --> 1 c (-b^{2, 458}_2 ∧ b^{2, 458}_1 ∧ -b^{2, 458}_0 ∧ -p_916) -> (-b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ b^{2, 459}_0) c in CNF: c b^{2, 458}_2 ∨ -b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ p_916 ∨ -b^{2, 459}_2 c b^{2, 458}_2 ∨ -b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ p_916 ∨ -b^{2, 459}_1 c b^{2, 458}_2 ∨ -b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ p_916 ∨ b^{2, 459}_0 c in DIMACS: 6020 -6021 6022 916 -6023 0 6020 -6021 6022 916 -6024 0 6020 -6021 6022 916 6025 0 c 1-1 --> 0 c (-b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ b^{2, 458}_0 ∧ -p_916) -> (-b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ -b^{2, 459}_0) c in CNF: c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ p_916 ∨ -b^{2, 459}_2 c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ p_916 ∨ -b^{2, 459}_1 c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ p_916 ∨ -b^{2, 459}_0 c in DIMACS: 6020 6021 -6022 916 -6023 0 6020 6021 -6022 916 -6024 0 6020 6021 -6022 916 -6025 0 c 0-1 --> -1 c (-b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ -b^{2, 458}_0 ∧ -p_916) -> ( b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ b^{2, 459}_0) c in CNF: c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ p_916 ∨ b^{2, 459}_2 c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ p_916 ∨ -b^{2, 459}_1 c b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ p_916 ∨ b^{2, 459}_0 c in DIMACS: 6020 6021 6022 916 6023 0 6020 6021 6022 916 -6024 0 6020 6021 6022 916 6025 0 c -1-1 --> -2 c ( b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ b^{2, 458}_0 ∧ -p_916) -> ( b^{2, 459}_2 ∧ b^{2, 459}_1 ∧ -b^{2, 459}_0) c in CNF: c -b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ p_916 ∨ b^{2, 459}_2 c -b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ p_916 ∨ b^{2, 459}_1 c -b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ p_916 ∨ -b^{2, 459}_0 c in DIMACS: -6020 6021 -6022 916 6023 0 -6020 6021 -6022 916 6024 0 -6020 6021 -6022 916 -6025 0 c -2-1 --> break c ( b^{2, 458}_2 ∧ b^{2, 458}_1 ∧ -b^{2, 458}_0 ∧ -p_916) -> break c in CNF: c -b^{2, 458}_2 ∨ -b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ p_916 ∨ break c in DIMACS: -6020 -6021 6022 916 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 458}_2 ∧ -b^{2, 458}_1 ∧ -b^{2, 458}_0 ∧ true) c in CNF: c -b^{2, 458}_2 ∨ b^{2, 458}_1 ∨ b^{2, 458}_0 ∨ false c in DIMACS: -6020 6021 6022 0 c 3 does not represent an automaton state. c -(-b^{2, 458}_2 ∧ b^{2, 458}_1 ∧ b^{2, 458}_0 ∧ true) c in CNF: c b^{2, 458}_2 ∨ -b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ false c in DIMACS: 6020 -6021 -6022 0 c -3 does not represent an automaton state. c -( b^{2, 458}_2 ∧ b^{2, 458}_1 ∧ b^{2, 458}_0 ∧ true) c in CNF: c -b^{2, 458}_2 ∨ -b^{2, 458}_1 ∨ -b^{2, 458}_0 ∨ false c in DIMACS: -6020 -6021 -6022 0 c i = 459 c -2+1 --> -1 c ( b^{2, 459}_2 ∧ b^{2, 459}_1 ∧ -b^{2, 459}_0 ∧ p_918) -> ( b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ b^{2, 460}_0) c in CNF: c -b^{2, 459}_2 ∨ -b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ -p_918 ∨ b^{2, 460}_2 c -b^{2, 459}_2 ∨ -b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ -p_918 ∨ -b^{2, 460}_1 c -b^{2, 459}_2 ∨ -b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ -p_918 ∨ b^{2, 460}_0 c in DIMACS: -6023 -6024 6025 -918 6026 0 -6023 -6024 6025 -918 -6027 0 -6023 -6024 6025 -918 6028 0 c -1+1 --> 0 c ( b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ b^{2, 459}_0 ∧ p_918) -> (-b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ -b^{2, 460}_0) c in CNF: c -b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ -p_918 ∨ -b^{2, 460}_2 c -b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ -p_918 ∨ -b^{2, 460}_1 c -b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ -p_918 ∨ -b^{2, 460}_0 c in DIMACS: -6023 6024 -6025 -918 -6026 0 -6023 6024 -6025 -918 -6027 0 -6023 6024 -6025 -918 -6028 0 c 0+1 --> 1 c (-b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ -b^{2, 459}_0 ∧ p_918) -> (-b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ b^{2, 460}_0) c in CNF: c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ -p_918 ∨ -b^{2, 460}_2 c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ -p_918 ∨ -b^{2, 460}_1 c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ -p_918 ∨ b^{2, 460}_0 c in DIMACS: 6023 6024 6025 -918 -6026 0 6023 6024 6025 -918 -6027 0 6023 6024 6025 -918 6028 0 c 1+1 --> 2 c (-b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ b^{2, 459}_0 ∧ p_918) -> (-b^{2, 460}_2 ∧ b^{2, 460}_1 ∧ -b^{2, 460}_0) c in CNF: c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ -p_918 ∨ -b^{2, 460}_2 c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ -p_918 ∨ b^{2, 460}_1 c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ -p_918 ∨ -b^{2, 460}_0 c in DIMACS: 6023 6024 -6025 -918 -6026 0 6023 6024 -6025 -918 6027 0 6023 6024 -6025 -918 -6028 0 c 2+1 --> break c (-b^{2, 459}_2 ∧ b^{2, 459}_1 ∧ -b^{2, 459}_0 ∧ p_918) -> break c in CNF: c b^{2, 459}_2 ∨ -b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ -p_918 ∨ break c in DIMACS: 6023 -6024 6025 -918 1162 0 c 2-1 --> 1 c (-b^{2, 459}_2 ∧ b^{2, 459}_1 ∧ -b^{2, 459}_0 ∧ -p_918) -> (-b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ b^{2, 460}_0) c in CNF: c b^{2, 459}_2 ∨ -b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ p_918 ∨ -b^{2, 460}_2 c b^{2, 459}_2 ∨ -b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ p_918 ∨ -b^{2, 460}_1 c b^{2, 459}_2 ∨ -b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ p_918 ∨ b^{2, 460}_0 c in DIMACS: 6023 -6024 6025 918 -6026 0 6023 -6024 6025 918 -6027 0 6023 -6024 6025 918 6028 0 c 1-1 --> 0 c (-b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ b^{2, 459}_0 ∧ -p_918) -> (-b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ -b^{2, 460}_0) c in CNF: c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ p_918 ∨ -b^{2, 460}_2 c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ p_918 ∨ -b^{2, 460}_1 c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ p_918 ∨ -b^{2, 460}_0 c in DIMACS: 6023 6024 -6025 918 -6026 0 6023 6024 -6025 918 -6027 0 6023 6024 -6025 918 -6028 0 c 0-1 --> -1 c (-b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ -b^{2, 459}_0 ∧ -p_918) -> ( b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ b^{2, 460}_0) c in CNF: c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ p_918 ∨ b^{2, 460}_2 c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ p_918 ∨ -b^{2, 460}_1 c b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ p_918 ∨ b^{2, 460}_0 c in DIMACS: 6023 6024 6025 918 6026 0 6023 6024 6025 918 -6027 0 6023 6024 6025 918 6028 0 c -1-1 --> -2 c ( b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ b^{2, 459}_0 ∧ -p_918) -> ( b^{2, 460}_2 ∧ b^{2, 460}_1 ∧ -b^{2, 460}_0) c in CNF: c -b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ p_918 ∨ b^{2, 460}_2 c -b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ p_918 ∨ b^{2, 460}_1 c -b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ p_918 ∨ -b^{2, 460}_0 c in DIMACS: -6023 6024 -6025 918 6026 0 -6023 6024 -6025 918 6027 0 -6023 6024 -6025 918 -6028 0 c -2-1 --> break c ( b^{2, 459}_2 ∧ b^{2, 459}_1 ∧ -b^{2, 459}_0 ∧ -p_918) -> break c in CNF: c -b^{2, 459}_2 ∨ -b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ p_918 ∨ break c in DIMACS: -6023 -6024 6025 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 459}_2 ∧ -b^{2, 459}_1 ∧ -b^{2, 459}_0 ∧ true) c in CNF: c -b^{2, 459}_2 ∨ b^{2, 459}_1 ∨ b^{2, 459}_0 ∨ false c in DIMACS: -6023 6024 6025 0 c 3 does not represent an automaton state. c -(-b^{2, 459}_2 ∧ b^{2, 459}_1 ∧ b^{2, 459}_0 ∧ true) c in CNF: c b^{2, 459}_2 ∨ -b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ false c in DIMACS: 6023 -6024 -6025 0 c -3 does not represent an automaton state. c -( b^{2, 459}_2 ∧ b^{2, 459}_1 ∧ b^{2, 459}_0 ∧ true) c in CNF: c -b^{2, 459}_2 ∨ -b^{2, 459}_1 ∨ -b^{2, 459}_0 ∨ false c in DIMACS: -6023 -6024 -6025 0 c i = 460 c -2+1 --> -1 c ( b^{2, 460}_2 ∧ b^{2, 460}_1 ∧ -b^{2, 460}_0 ∧ p_920) -> ( b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ b^{2, 461}_0) c in CNF: c -b^{2, 460}_2 ∨ -b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ -p_920 ∨ b^{2, 461}_2 c -b^{2, 460}_2 ∨ -b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ -p_920 ∨ -b^{2, 461}_1 c -b^{2, 460}_2 ∨ -b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ -p_920 ∨ b^{2, 461}_0 c in DIMACS: -6026 -6027 6028 -920 6029 0 -6026 -6027 6028 -920 -6030 0 -6026 -6027 6028 -920 6031 0 c -1+1 --> 0 c ( b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ b^{2, 460}_0 ∧ p_920) -> (-b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ -b^{2, 461}_0) c in CNF: c -b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ -p_920 ∨ -b^{2, 461}_2 c -b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ -p_920 ∨ -b^{2, 461}_1 c -b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ -p_920 ∨ -b^{2, 461}_0 c in DIMACS: -6026 6027 -6028 -920 -6029 0 -6026 6027 -6028 -920 -6030 0 -6026 6027 -6028 -920 -6031 0 c 0+1 --> 1 c (-b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ -b^{2, 460}_0 ∧ p_920) -> (-b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ b^{2, 461}_0) c in CNF: c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ -p_920 ∨ -b^{2, 461}_2 c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ -p_920 ∨ -b^{2, 461}_1 c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ -p_920 ∨ b^{2, 461}_0 c in DIMACS: 6026 6027 6028 -920 -6029 0 6026 6027 6028 -920 -6030 0 6026 6027 6028 -920 6031 0 c 1+1 --> 2 c (-b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ b^{2, 460}_0 ∧ p_920) -> (-b^{2, 461}_2 ∧ b^{2, 461}_1 ∧ -b^{2, 461}_0) c in CNF: c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ -p_920 ∨ -b^{2, 461}_2 c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ -p_920 ∨ b^{2, 461}_1 c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ -p_920 ∨ -b^{2, 461}_0 c in DIMACS: 6026 6027 -6028 -920 -6029 0 6026 6027 -6028 -920 6030 0 6026 6027 -6028 -920 -6031 0 c 2+1 --> break c (-b^{2, 460}_2 ∧ b^{2, 460}_1 ∧ -b^{2, 460}_0 ∧ p_920) -> break c in CNF: c b^{2, 460}_2 ∨ -b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ -p_920 ∨ break c in DIMACS: 6026 -6027 6028 -920 1162 0 c 2-1 --> 1 c (-b^{2, 460}_2 ∧ b^{2, 460}_1 ∧ -b^{2, 460}_0 ∧ -p_920) -> (-b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ b^{2, 461}_0) c in CNF: c b^{2, 460}_2 ∨ -b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ p_920 ∨ -b^{2, 461}_2 c b^{2, 460}_2 ∨ -b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ p_920 ∨ -b^{2, 461}_1 c b^{2, 460}_2 ∨ -b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ p_920 ∨ b^{2, 461}_0 c in DIMACS: 6026 -6027 6028 920 -6029 0 6026 -6027 6028 920 -6030 0 6026 -6027 6028 920 6031 0 c 1-1 --> 0 c (-b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ b^{2, 460}_0 ∧ -p_920) -> (-b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ -b^{2, 461}_0) c in CNF: c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ p_920 ∨ -b^{2, 461}_2 c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ p_920 ∨ -b^{2, 461}_1 c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ p_920 ∨ -b^{2, 461}_0 c in DIMACS: 6026 6027 -6028 920 -6029 0 6026 6027 -6028 920 -6030 0 6026 6027 -6028 920 -6031 0 c 0-1 --> -1 c (-b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ -b^{2, 460}_0 ∧ -p_920) -> ( b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ b^{2, 461}_0) c in CNF: c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ p_920 ∨ b^{2, 461}_2 c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ p_920 ∨ -b^{2, 461}_1 c b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ p_920 ∨ b^{2, 461}_0 c in DIMACS: 6026 6027 6028 920 6029 0 6026 6027 6028 920 -6030 0 6026 6027 6028 920 6031 0 c -1-1 --> -2 c ( b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ b^{2, 460}_0 ∧ -p_920) -> ( b^{2, 461}_2 ∧ b^{2, 461}_1 ∧ -b^{2, 461}_0) c in CNF: c -b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ p_920 ∨ b^{2, 461}_2 c -b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ p_920 ∨ b^{2, 461}_1 c -b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ p_920 ∨ -b^{2, 461}_0 c in DIMACS: -6026 6027 -6028 920 6029 0 -6026 6027 -6028 920 6030 0 -6026 6027 -6028 920 -6031 0 c -2-1 --> break c ( b^{2, 460}_2 ∧ b^{2, 460}_1 ∧ -b^{2, 460}_0 ∧ -p_920) -> break c in CNF: c -b^{2, 460}_2 ∨ -b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ p_920 ∨ break c in DIMACS: -6026 -6027 6028 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 460}_2 ∧ -b^{2, 460}_1 ∧ -b^{2, 460}_0 ∧ true) c in CNF: c -b^{2, 460}_2 ∨ b^{2, 460}_1 ∨ b^{2, 460}_0 ∨ false c in DIMACS: -6026 6027 6028 0 c 3 does not represent an automaton state. c -(-b^{2, 460}_2 ∧ b^{2, 460}_1 ∧ b^{2, 460}_0 ∧ true) c in CNF: c b^{2, 460}_2 ∨ -b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ false c in DIMACS: 6026 -6027 -6028 0 c -3 does not represent an automaton state. c -( b^{2, 460}_2 ∧ b^{2, 460}_1 ∧ b^{2, 460}_0 ∧ true) c in CNF: c -b^{2, 460}_2 ∨ -b^{2, 460}_1 ∨ -b^{2, 460}_0 ∨ false c in DIMACS: -6026 -6027 -6028 0 c i = 461 c -2+1 --> -1 c ( b^{2, 461}_2 ∧ b^{2, 461}_1 ∧ -b^{2, 461}_0 ∧ p_922) -> ( b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ b^{2, 462}_0) c in CNF: c -b^{2, 461}_2 ∨ -b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ -p_922 ∨ b^{2, 462}_2 c -b^{2, 461}_2 ∨ -b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ -p_922 ∨ -b^{2, 462}_1 c -b^{2, 461}_2 ∨ -b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ -p_922 ∨ b^{2, 462}_0 c in DIMACS: -6029 -6030 6031 -922 6032 0 -6029 -6030 6031 -922 -6033 0 -6029 -6030 6031 -922 6034 0 c -1+1 --> 0 c ( b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ b^{2, 461}_0 ∧ p_922) -> (-b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ -b^{2, 462}_0) c in CNF: c -b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ -p_922 ∨ -b^{2, 462}_2 c -b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ -p_922 ∨ -b^{2, 462}_1 c -b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ -p_922 ∨ -b^{2, 462}_0 c in DIMACS: -6029 6030 -6031 -922 -6032 0 -6029 6030 -6031 -922 -6033 0 -6029 6030 -6031 -922 -6034 0 c 0+1 --> 1 c (-b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ -b^{2, 461}_0 ∧ p_922) -> (-b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ b^{2, 462}_0) c in CNF: c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ -p_922 ∨ -b^{2, 462}_2 c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ -p_922 ∨ -b^{2, 462}_1 c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ -p_922 ∨ b^{2, 462}_0 c in DIMACS: 6029 6030 6031 -922 -6032 0 6029 6030 6031 -922 -6033 0 6029 6030 6031 -922 6034 0 c 1+1 --> 2 c (-b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ b^{2, 461}_0 ∧ p_922) -> (-b^{2, 462}_2 ∧ b^{2, 462}_1 ∧ -b^{2, 462}_0) c in CNF: c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ -p_922 ∨ -b^{2, 462}_2 c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ -p_922 ∨ b^{2, 462}_1 c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ -p_922 ∨ -b^{2, 462}_0 c in DIMACS: 6029 6030 -6031 -922 -6032 0 6029 6030 -6031 -922 6033 0 6029 6030 -6031 -922 -6034 0 c 2+1 --> break c (-b^{2, 461}_2 ∧ b^{2, 461}_1 ∧ -b^{2, 461}_0 ∧ p_922) -> break c in CNF: c b^{2, 461}_2 ∨ -b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ -p_922 ∨ break c in DIMACS: 6029 -6030 6031 -922 1162 0 c 2-1 --> 1 c (-b^{2, 461}_2 ∧ b^{2, 461}_1 ∧ -b^{2, 461}_0 ∧ -p_922) -> (-b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ b^{2, 462}_0) c in CNF: c b^{2, 461}_2 ∨ -b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ p_922 ∨ -b^{2, 462}_2 c b^{2, 461}_2 ∨ -b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ p_922 ∨ -b^{2, 462}_1 c b^{2, 461}_2 ∨ -b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ p_922 ∨ b^{2, 462}_0 c in DIMACS: 6029 -6030 6031 922 -6032 0 6029 -6030 6031 922 -6033 0 6029 -6030 6031 922 6034 0 c 1-1 --> 0 c (-b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ b^{2, 461}_0 ∧ -p_922) -> (-b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ -b^{2, 462}_0) c in CNF: c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ p_922 ∨ -b^{2, 462}_2 c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ p_922 ∨ -b^{2, 462}_1 c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ p_922 ∨ -b^{2, 462}_0 c in DIMACS: 6029 6030 -6031 922 -6032 0 6029 6030 -6031 922 -6033 0 6029 6030 -6031 922 -6034 0 c 0-1 --> -1 c (-b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ -b^{2, 461}_0 ∧ -p_922) -> ( b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ b^{2, 462}_0) c in CNF: c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ p_922 ∨ b^{2, 462}_2 c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ p_922 ∨ -b^{2, 462}_1 c b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ p_922 ∨ b^{2, 462}_0 c in DIMACS: 6029 6030 6031 922 6032 0 6029 6030 6031 922 -6033 0 6029 6030 6031 922 6034 0 c -1-1 --> -2 c ( b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ b^{2, 461}_0 ∧ -p_922) -> ( b^{2, 462}_2 ∧ b^{2, 462}_1 ∧ -b^{2, 462}_0) c in CNF: c -b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ p_922 ∨ b^{2, 462}_2 c -b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ p_922 ∨ b^{2, 462}_1 c -b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ p_922 ∨ -b^{2, 462}_0 c in DIMACS: -6029 6030 -6031 922 6032 0 -6029 6030 -6031 922 6033 0 -6029 6030 -6031 922 -6034 0 c -2-1 --> break c ( b^{2, 461}_2 ∧ b^{2, 461}_1 ∧ -b^{2, 461}_0 ∧ -p_922) -> break c in CNF: c -b^{2, 461}_2 ∨ -b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ p_922 ∨ break c in DIMACS: -6029 -6030 6031 922 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 461}_2 ∧ -b^{2, 461}_1 ∧ -b^{2, 461}_0 ∧ true) c in CNF: c -b^{2, 461}_2 ∨ b^{2, 461}_1 ∨ b^{2, 461}_0 ∨ false c in DIMACS: -6029 6030 6031 0 c 3 does not represent an automaton state. c -(-b^{2, 461}_2 ∧ b^{2, 461}_1 ∧ b^{2, 461}_0 ∧ true) c in CNF: c b^{2, 461}_2 ∨ -b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ false c in DIMACS: 6029 -6030 -6031 0 c -3 does not represent an automaton state. c -( b^{2, 461}_2 ∧ b^{2, 461}_1 ∧ b^{2, 461}_0 ∧ true) c in CNF: c -b^{2, 461}_2 ∨ -b^{2, 461}_1 ∨ -b^{2, 461}_0 ∨ false c in DIMACS: -6029 -6030 -6031 0 c i = 462 c -2+1 --> -1 c ( b^{2, 462}_2 ∧ b^{2, 462}_1 ∧ -b^{2, 462}_0 ∧ p_924) -> ( b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ b^{2, 463}_0) c in CNF: c -b^{2, 462}_2 ∨ -b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ -p_924 ∨ b^{2, 463}_2 c -b^{2, 462}_2 ∨ -b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ -p_924 ∨ -b^{2, 463}_1 c -b^{2, 462}_2 ∨ -b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ -p_924 ∨ b^{2, 463}_0 c in DIMACS: -6032 -6033 6034 -924 6035 0 -6032 -6033 6034 -924 -6036 0 -6032 -6033 6034 -924 6037 0 c -1+1 --> 0 c ( b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ b^{2, 462}_0 ∧ p_924) -> (-b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ -b^{2, 463}_0) c in CNF: c -b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ -p_924 ∨ -b^{2, 463}_2 c -b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ -p_924 ∨ -b^{2, 463}_1 c -b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ -p_924 ∨ -b^{2, 463}_0 c in DIMACS: -6032 6033 -6034 -924 -6035 0 -6032 6033 -6034 -924 -6036 0 -6032 6033 -6034 -924 -6037 0 c 0+1 --> 1 c (-b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ -b^{2, 462}_0 ∧ p_924) -> (-b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ b^{2, 463}_0) c in CNF: c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ -p_924 ∨ -b^{2, 463}_2 c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ -p_924 ∨ -b^{2, 463}_1 c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ -p_924 ∨ b^{2, 463}_0 c in DIMACS: 6032 6033 6034 -924 -6035 0 6032 6033 6034 -924 -6036 0 6032 6033 6034 -924 6037 0 c 1+1 --> 2 c (-b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ b^{2, 462}_0 ∧ p_924) -> (-b^{2, 463}_2 ∧ b^{2, 463}_1 ∧ -b^{2, 463}_0) c in CNF: c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ -p_924 ∨ -b^{2, 463}_2 c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ -p_924 ∨ b^{2, 463}_1 c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ -p_924 ∨ -b^{2, 463}_0 c in DIMACS: 6032 6033 -6034 -924 -6035 0 6032 6033 -6034 -924 6036 0 6032 6033 -6034 -924 -6037 0 c 2+1 --> break c (-b^{2, 462}_2 ∧ b^{2, 462}_1 ∧ -b^{2, 462}_0 ∧ p_924) -> break c in CNF: c b^{2, 462}_2 ∨ -b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ -p_924 ∨ break c in DIMACS: 6032 -6033 6034 -924 1162 0 c 2-1 --> 1 c (-b^{2, 462}_2 ∧ b^{2, 462}_1 ∧ -b^{2, 462}_0 ∧ -p_924) -> (-b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ b^{2, 463}_0) c in CNF: c b^{2, 462}_2 ∨ -b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ p_924 ∨ -b^{2, 463}_2 c b^{2, 462}_2 ∨ -b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ p_924 ∨ -b^{2, 463}_1 c b^{2, 462}_2 ∨ -b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ p_924 ∨ b^{2, 463}_0 c in DIMACS: 6032 -6033 6034 924 -6035 0 6032 -6033 6034 924 -6036 0 6032 -6033 6034 924 6037 0 c 1-1 --> 0 c (-b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ b^{2, 462}_0 ∧ -p_924) -> (-b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ -b^{2, 463}_0) c in CNF: c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ p_924 ∨ -b^{2, 463}_2 c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ p_924 ∨ -b^{2, 463}_1 c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ p_924 ∨ -b^{2, 463}_0 c in DIMACS: 6032 6033 -6034 924 -6035 0 6032 6033 -6034 924 -6036 0 6032 6033 -6034 924 -6037 0 c 0-1 --> -1 c (-b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ -b^{2, 462}_0 ∧ -p_924) -> ( b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ b^{2, 463}_0) c in CNF: c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ p_924 ∨ b^{2, 463}_2 c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ p_924 ∨ -b^{2, 463}_1 c b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ p_924 ∨ b^{2, 463}_0 c in DIMACS: 6032 6033 6034 924 6035 0 6032 6033 6034 924 -6036 0 6032 6033 6034 924 6037 0 c -1-1 --> -2 c ( b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ b^{2, 462}_0 ∧ -p_924) -> ( b^{2, 463}_2 ∧ b^{2, 463}_1 ∧ -b^{2, 463}_0) c in CNF: c -b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ p_924 ∨ b^{2, 463}_2 c -b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ p_924 ∨ b^{2, 463}_1 c -b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ p_924 ∨ -b^{2, 463}_0 c in DIMACS: -6032 6033 -6034 924 6035 0 -6032 6033 -6034 924 6036 0 -6032 6033 -6034 924 -6037 0 c -2-1 --> break c ( b^{2, 462}_2 ∧ b^{2, 462}_1 ∧ -b^{2, 462}_0 ∧ -p_924) -> break c in CNF: c -b^{2, 462}_2 ∨ -b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ p_924 ∨ break c in DIMACS: -6032 -6033 6034 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 462}_2 ∧ -b^{2, 462}_1 ∧ -b^{2, 462}_0 ∧ true) c in CNF: c -b^{2, 462}_2 ∨ b^{2, 462}_1 ∨ b^{2, 462}_0 ∨ false c in DIMACS: -6032 6033 6034 0 c 3 does not represent an automaton state. c -(-b^{2, 462}_2 ∧ b^{2, 462}_1 ∧ b^{2, 462}_0 ∧ true) c in CNF: c b^{2, 462}_2 ∨ -b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ false c in DIMACS: 6032 -6033 -6034 0 c -3 does not represent an automaton state. c -( b^{2, 462}_2 ∧ b^{2, 462}_1 ∧ b^{2, 462}_0 ∧ true) c in CNF: c -b^{2, 462}_2 ∨ -b^{2, 462}_1 ∨ -b^{2, 462}_0 ∨ false c in DIMACS: -6032 -6033 -6034 0 c i = 463 c -2+1 --> -1 c ( b^{2, 463}_2 ∧ b^{2, 463}_1 ∧ -b^{2, 463}_0 ∧ p_926) -> ( b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ b^{2, 464}_0) c in CNF: c -b^{2, 463}_2 ∨ -b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ -p_926 ∨ b^{2, 464}_2 c -b^{2, 463}_2 ∨ -b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ -p_926 ∨ -b^{2, 464}_1 c -b^{2, 463}_2 ∨ -b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ -p_926 ∨ b^{2, 464}_0 c in DIMACS: -6035 -6036 6037 -926 6038 0 -6035 -6036 6037 -926 -6039 0 -6035 -6036 6037 -926 6040 0 c -1+1 --> 0 c ( b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ b^{2, 463}_0 ∧ p_926) -> (-b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ -b^{2, 464}_0) c in CNF: c -b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ -p_926 ∨ -b^{2, 464}_2 c -b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ -p_926 ∨ -b^{2, 464}_1 c -b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ -p_926 ∨ -b^{2, 464}_0 c in DIMACS: -6035 6036 -6037 -926 -6038 0 -6035 6036 -6037 -926 -6039 0 -6035 6036 -6037 -926 -6040 0 c 0+1 --> 1 c (-b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ -b^{2, 463}_0 ∧ p_926) -> (-b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ b^{2, 464}_0) c in CNF: c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ -p_926 ∨ -b^{2, 464}_2 c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ -p_926 ∨ -b^{2, 464}_1 c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ -p_926 ∨ b^{2, 464}_0 c in DIMACS: 6035 6036 6037 -926 -6038 0 6035 6036 6037 -926 -6039 0 6035 6036 6037 -926 6040 0 c 1+1 --> 2 c (-b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ b^{2, 463}_0 ∧ p_926) -> (-b^{2, 464}_2 ∧ b^{2, 464}_1 ∧ -b^{2, 464}_0) c in CNF: c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ -p_926 ∨ -b^{2, 464}_2 c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ -p_926 ∨ b^{2, 464}_1 c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ -p_926 ∨ -b^{2, 464}_0 c in DIMACS: 6035 6036 -6037 -926 -6038 0 6035 6036 -6037 -926 6039 0 6035 6036 -6037 -926 -6040 0 c 2+1 --> break c (-b^{2, 463}_2 ∧ b^{2, 463}_1 ∧ -b^{2, 463}_0 ∧ p_926) -> break c in CNF: c b^{2, 463}_2 ∨ -b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ -p_926 ∨ break c in DIMACS: 6035 -6036 6037 -926 1162 0 c 2-1 --> 1 c (-b^{2, 463}_2 ∧ b^{2, 463}_1 ∧ -b^{2, 463}_0 ∧ -p_926) -> (-b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ b^{2, 464}_0) c in CNF: c b^{2, 463}_2 ∨ -b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ p_926 ∨ -b^{2, 464}_2 c b^{2, 463}_2 ∨ -b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ p_926 ∨ -b^{2, 464}_1 c b^{2, 463}_2 ∨ -b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ p_926 ∨ b^{2, 464}_0 c in DIMACS: 6035 -6036 6037 926 -6038 0 6035 -6036 6037 926 -6039 0 6035 -6036 6037 926 6040 0 c 1-1 --> 0 c (-b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ b^{2, 463}_0 ∧ -p_926) -> (-b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ -b^{2, 464}_0) c in CNF: c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ p_926 ∨ -b^{2, 464}_2 c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ p_926 ∨ -b^{2, 464}_1 c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ p_926 ∨ -b^{2, 464}_0 c in DIMACS: 6035 6036 -6037 926 -6038 0 6035 6036 -6037 926 -6039 0 6035 6036 -6037 926 -6040 0 c 0-1 --> -1 c (-b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ -b^{2, 463}_0 ∧ -p_926) -> ( b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ b^{2, 464}_0) c in CNF: c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ p_926 ∨ b^{2, 464}_2 c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ p_926 ∨ -b^{2, 464}_1 c b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ p_926 ∨ b^{2, 464}_0 c in DIMACS: 6035 6036 6037 926 6038 0 6035 6036 6037 926 -6039 0 6035 6036 6037 926 6040 0 c -1-1 --> -2 c ( b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ b^{2, 463}_0 ∧ -p_926) -> ( b^{2, 464}_2 ∧ b^{2, 464}_1 ∧ -b^{2, 464}_0) c in CNF: c -b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ p_926 ∨ b^{2, 464}_2 c -b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ p_926 ∨ b^{2, 464}_1 c -b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ p_926 ∨ -b^{2, 464}_0 c in DIMACS: -6035 6036 -6037 926 6038 0 -6035 6036 -6037 926 6039 0 -6035 6036 -6037 926 -6040 0 c -2-1 --> break c ( b^{2, 463}_2 ∧ b^{2, 463}_1 ∧ -b^{2, 463}_0 ∧ -p_926) -> break c in CNF: c -b^{2, 463}_2 ∨ -b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ p_926 ∨ break c in DIMACS: -6035 -6036 6037 926 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 463}_2 ∧ -b^{2, 463}_1 ∧ -b^{2, 463}_0 ∧ true) c in CNF: c -b^{2, 463}_2 ∨ b^{2, 463}_1 ∨ b^{2, 463}_0 ∨ false c in DIMACS: -6035 6036 6037 0 c 3 does not represent an automaton state. c -(-b^{2, 463}_2 ∧ b^{2, 463}_1 ∧ b^{2, 463}_0 ∧ true) c in CNF: c b^{2, 463}_2 ∨ -b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ false c in DIMACS: 6035 -6036 -6037 0 c -3 does not represent an automaton state. c -( b^{2, 463}_2 ∧ b^{2, 463}_1 ∧ b^{2, 463}_0 ∧ true) c in CNF: c -b^{2, 463}_2 ∨ -b^{2, 463}_1 ∨ -b^{2, 463}_0 ∨ false c in DIMACS: -6035 -6036 -6037 0 c i = 464 c -2+1 --> -1 c ( b^{2, 464}_2 ∧ b^{2, 464}_1 ∧ -b^{2, 464}_0 ∧ p_928) -> ( b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ b^{2, 465}_0) c in CNF: c -b^{2, 464}_2 ∨ -b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ -p_928 ∨ b^{2, 465}_2 c -b^{2, 464}_2 ∨ -b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ -p_928 ∨ -b^{2, 465}_1 c -b^{2, 464}_2 ∨ -b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ -p_928 ∨ b^{2, 465}_0 c in DIMACS: -6038 -6039 6040 -928 6041 0 -6038 -6039 6040 -928 -6042 0 -6038 -6039 6040 -928 6043 0 c -1+1 --> 0 c ( b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ b^{2, 464}_0 ∧ p_928) -> (-b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ -b^{2, 465}_0) c in CNF: c -b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ -p_928 ∨ -b^{2, 465}_2 c -b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ -p_928 ∨ -b^{2, 465}_1 c -b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ -p_928 ∨ -b^{2, 465}_0 c in DIMACS: -6038 6039 -6040 -928 -6041 0 -6038 6039 -6040 -928 -6042 0 -6038 6039 -6040 -928 -6043 0 c 0+1 --> 1 c (-b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ -b^{2, 464}_0 ∧ p_928) -> (-b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ b^{2, 465}_0) c in CNF: c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ -p_928 ∨ -b^{2, 465}_2 c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ -p_928 ∨ -b^{2, 465}_1 c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ -p_928 ∨ b^{2, 465}_0 c in DIMACS: 6038 6039 6040 -928 -6041 0 6038 6039 6040 -928 -6042 0 6038 6039 6040 -928 6043 0 c 1+1 --> 2 c (-b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ b^{2, 464}_0 ∧ p_928) -> (-b^{2, 465}_2 ∧ b^{2, 465}_1 ∧ -b^{2, 465}_0) c in CNF: c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ -p_928 ∨ -b^{2, 465}_2 c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ -p_928 ∨ b^{2, 465}_1 c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ -p_928 ∨ -b^{2, 465}_0 c in DIMACS: 6038 6039 -6040 -928 -6041 0 6038 6039 -6040 -928 6042 0 6038 6039 -6040 -928 -6043 0 c 2+1 --> break c (-b^{2, 464}_2 ∧ b^{2, 464}_1 ∧ -b^{2, 464}_0 ∧ p_928) -> break c in CNF: c b^{2, 464}_2 ∨ -b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ -p_928 ∨ break c in DIMACS: 6038 -6039 6040 -928 1162 0 c 2-1 --> 1 c (-b^{2, 464}_2 ∧ b^{2, 464}_1 ∧ -b^{2, 464}_0 ∧ -p_928) -> (-b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ b^{2, 465}_0) c in CNF: c b^{2, 464}_2 ∨ -b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ p_928 ∨ -b^{2, 465}_2 c b^{2, 464}_2 ∨ -b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ p_928 ∨ -b^{2, 465}_1 c b^{2, 464}_2 ∨ -b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ p_928 ∨ b^{2, 465}_0 c in DIMACS: 6038 -6039 6040 928 -6041 0 6038 -6039 6040 928 -6042 0 6038 -6039 6040 928 6043 0 c 1-1 --> 0 c (-b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ b^{2, 464}_0 ∧ -p_928) -> (-b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ -b^{2, 465}_0) c in CNF: c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ p_928 ∨ -b^{2, 465}_2 c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ p_928 ∨ -b^{2, 465}_1 c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ p_928 ∨ -b^{2, 465}_0 c in DIMACS: 6038 6039 -6040 928 -6041 0 6038 6039 -6040 928 -6042 0 6038 6039 -6040 928 -6043 0 c 0-1 --> -1 c (-b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ -b^{2, 464}_0 ∧ -p_928) -> ( b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ b^{2, 465}_0) c in CNF: c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ p_928 ∨ b^{2, 465}_2 c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ p_928 ∨ -b^{2, 465}_1 c b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ p_928 ∨ b^{2, 465}_0 c in DIMACS: 6038 6039 6040 928 6041 0 6038 6039 6040 928 -6042 0 6038 6039 6040 928 6043 0 c -1-1 --> -2 c ( b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ b^{2, 464}_0 ∧ -p_928) -> ( b^{2, 465}_2 ∧ b^{2, 465}_1 ∧ -b^{2, 465}_0) c in CNF: c -b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ p_928 ∨ b^{2, 465}_2 c -b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ p_928 ∨ b^{2, 465}_1 c -b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ p_928 ∨ -b^{2, 465}_0 c in DIMACS: -6038 6039 -6040 928 6041 0 -6038 6039 -6040 928 6042 0 -6038 6039 -6040 928 -6043 0 c -2-1 --> break c ( b^{2, 464}_2 ∧ b^{2, 464}_1 ∧ -b^{2, 464}_0 ∧ -p_928) -> break c in CNF: c -b^{2, 464}_2 ∨ -b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ p_928 ∨ break c in DIMACS: -6038 -6039 6040 928 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 464}_2 ∧ -b^{2, 464}_1 ∧ -b^{2, 464}_0 ∧ true) c in CNF: c -b^{2, 464}_2 ∨ b^{2, 464}_1 ∨ b^{2, 464}_0 ∨ false c in DIMACS: -6038 6039 6040 0 c 3 does not represent an automaton state. c -(-b^{2, 464}_2 ∧ b^{2, 464}_1 ∧ b^{2, 464}_0 ∧ true) c in CNF: c b^{2, 464}_2 ∨ -b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ false c in DIMACS: 6038 -6039 -6040 0 c -3 does not represent an automaton state. c -( b^{2, 464}_2 ∧ b^{2, 464}_1 ∧ b^{2, 464}_0 ∧ true) c in CNF: c -b^{2, 464}_2 ∨ -b^{2, 464}_1 ∨ -b^{2, 464}_0 ∨ false c in DIMACS: -6038 -6039 -6040 0 c i = 465 c -2+1 --> -1 c ( b^{2, 465}_2 ∧ b^{2, 465}_1 ∧ -b^{2, 465}_0 ∧ p_930) -> ( b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ b^{2, 466}_0) c in CNF: c -b^{2, 465}_2 ∨ -b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ -p_930 ∨ b^{2, 466}_2 c -b^{2, 465}_2 ∨ -b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ -p_930 ∨ -b^{2, 466}_1 c -b^{2, 465}_2 ∨ -b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ -p_930 ∨ b^{2, 466}_0 c in DIMACS: -6041 -6042 6043 -930 6044 0 -6041 -6042 6043 -930 -6045 0 -6041 -6042 6043 -930 6046 0 c -1+1 --> 0 c ( b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ b^{2, 465}_0 ∧ p_930) -> (-b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ -b^{2, 466}_0) c in CNF: c -b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ -p_930 ∨ -b^{2, 466}_2 c -b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ -p_930 ∨ -b^{2, 466}_1 c -b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ -p_930 ∨ -b^{2, 466}_0 c in DIMACS: -6041 6042 -6043 -930 -6044 0 -6041 6042 -6043 -930 -6045 0 -6041 6042 -6043 -930 -6046 0 c 0+1 --> 1 c (-b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ -b^{2, 465}_0 ∧ p_930) -> (-b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ b^{2, 466}_0) c in CNF: c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ -p_930 ∨ -b^{2, 466}_2 c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ -p_930 ∨ -b^{2, 466}_1 c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ -p_930 ∨ b^{2, 466}_0 c in DIMACS: 6041 6042 6043 -930 -6044 0 6041 6042 6043 -930 -6045 0 6041 6042 6043 -930 6046 0 c 1+1 --> 2 c (-b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ b^{2, 465}_0 ∧ p_930) -> (-b^{2, 466}_2 ∧ b^{2, 466}_1 ∧ -b^{2, 466}_0) c in CNF: c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ -p_930 ∨ -b^{2, 466}_2 c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ -p_930 ∨ b^{2, 466}_1 c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ -p_930 ∨ -b^{2, 466}_0 c in DIMACS: 6041 6042 -6043 -930 -6044 0 6041 6042 -6043 -930 6045 0 6041 6042 -6043 -930 -6046 0 c 2+1 --> break c (-b^{2, 465}_2 ∧ b^{2, 465}_1 ∧ -b^{2, 465}_0 ∧ p_930) -> break c in CNF: c b^{2, 465}_2 ∨ -b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ -p_930 ∨ break c in DIMACS: 6041 -6042 6043 -930 1162 0 c 2-1 --> 1 c (-b^{2, 465}_2 ∧ b^{2, 465}_1 ∧ -b^{2, 465}_0 ∧ -p_930) -> (-b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ b^{2, 466}_0) c in CNF: c b^{2, 465}_2 ∨ -b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ p_930 ∨ -b^{2, 466}_2 c b^{2, 465}_2 ∨ -b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ p_930 ∨ -b^{2, 466}_1 c b^{2, 465}_2 ∨ -b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ p_930 ∨ b^{2, 466}_0 c in DIMACS: 6041 -6042 6043 930 -6044 0 6041 -6042 6043 930 -6045 0 6041 -6042 6043 930 6046 0 c 1-1 --> 0 c (-b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ b^{2, 465}_0 ∧ -p_930) -> (-b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ -b^{2, 466}_0) c in CNF: c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ p_930 ∨ -b^{2, 466}_2 c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ p_930 ∨ -b^{2, 466}_1 c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ p_930 ∨ -b^{2, 466}_0 c in DIMACS: 6041 6042 -6043 930 -6044 0 6041 6042 -6043 930 -6045 0 6041 6042 -6043 930 -6046 0 c 0-1 --> -1 c (-b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ -b^{2, 465}_0 ∧ -p_930) -> ( b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ b^{2, 466}_0) c in CNF: c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ p_930 ∨ b^{2, 466}_2 c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ p_930 ∨ -b^{2, 466}_1 c b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ p_930 ∨ b^{2, 466}_0 c in DIMACS: 6041 6042 6043 930 6044 0 6041 6042 6043 930 -6045 0 6041 6042 6043 930 6046 0 c -1-1 --> -2 c ( b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ b^{2, 465}_0 ∧ -p_930) -> ( b^{2, 466}_2 ∧ b^{2, 466}_1 ∧ -b^{2, 466}_0) c in CNF: c -b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ p_930 ∨ b^{2, 466}_2 c -b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ p_930 ∨ b^{2, 466}_1 c -b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ p_930 ∨ -b^{2, 466}_0 c in DIMACS: -6041 6042 -6043 930 6044 0 -6041 6042 -6043 930 6045 0 -6041 6042 -6043 930 -6046 0 c -2-1 --> break c ( b^{2, 465}_2 ∧ b^{2, 465}_1 ∧ -b^{2, 465}_0 ∧ -p_930) -> break c in CNF: c -b^{2, 465}_2 ∨ -b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ p_930 ∨ break c in DIMACS: -6041 -6042 6043 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 465}_2 ∧ -b^{2, 465}_1 ∧ -b^{2, 465}_0 ∧ true) c in CNF: c -b^{2, 465}_2 ∨ b^{2, 465}_1 ∨ b^{2, 465}_0 ∨ false c in DIMACS: -6041 6042 6043 0 c 3 does not represent an automaton state. c -(-b^{2, 465}_2 ∧ b^{2, 465}_1 ∧ b^{2, 465}_0 ∧ true) c in CNF: c b^{2, 465}_2 ∨ -b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ false c in DIMACS: 6041 -6042 -6043 0 c -3 does not represent an automaton state. c -( b^{2, 465}_2 ∧ b^{2, 465}_1 ∧ b^{2, 465}_0 ∧ true) c in CNF: c -b^{2, 465}_2 ∨ -b^{2, 465}_1 ∨ -b^{2, 465}_0 ∨ false c in DIMACS: -6041 -6042 -6043 0 c i = 466 c -2+1 --> -1 c ( b^{2, 466}_2 ∧ b^{2, 466}_1 ∧ -b^{2, 466}_0 ∧ p_932) -> ( b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ b^{2, 467}_0) c in CNF: c -b^{2, 466}_2 ∨ -b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ -p_932 ∨ b^{2, 467}_2 c -b^{2, 466}_2 ∨ -b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ -p_932 ∨ -b^{2, 467}_1 c -b^{2, 466}_2 ∨ -b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ -p_932 ∨ b^{2, 467}_0 c in DIMACS: -6044 -6045 6046 -932 6047 0 -6044 -6045 6046 -932 -6048 0 -6044 -6045 6046 -932 6049 0 c -1+1 --> 0 c ( b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ b^{2, 466}_0 ∧ p_932) -> (-b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ -b^{2, 467}_0) c in CNF: c -b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ -p_932 ∨ -b^{2, 467}_2 c -b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ -p_932 ∨ -b^{2, 467}_1 c -b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ -p_932 ∨ -b^{2, 467}_0 c in DIMACS: -6044 6045 -6046 -932 -6047 0 -6044 6045 -6046 -932 -6048 0 -6044 6045 -6046 -932 -6049 0 c 0+1 --> 1 c (-b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ -b^{2, 466}_0 ∧ p_932) -> (-b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ b^{2, 467}_0) c in CNF: c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ -p_932 ∨ -b^{2, 467}_2 c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ -p_932 ∨ -b^{2, 467}_1 c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ -p_932 ∨ b^{2, 467}_0 c in DIMACS: 6044 6045 6046 -932 -6047 0 6044 6045 6046 -932 -6048 0 6044 6045 6046 -932 6049 0 c 1+1 --> 2 c (-b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ b^{2, 466}_0 ∧ p_932) -> (-b^{2, 467}_2 ∧ b^{2, 467}_1 ∧ -b^{2, 467}_0) c in CNF: c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ -p_932 ∨ -b^{2, 467}_2 c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ -p_932 ∨ b^{2, 467}_1 c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ -p_932 ∨ -b^{2, 467}_0 c in DIMACS: 6044 6045 -6046 -932 -6047 0 6044 6045 -6046 -932 6048 0 6044 6045 -6046 -932 -6049 0 c 2+1 --> break c (-b^{2, 466}_2 ∧ b^{2, 466}_1 ∧ -b^{2, 466}_0 ∧ p_932) -> break c in CNF: c b^{2, 466}_2 ∨ -b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ -p_932 ∨ break c in DIMACS: 6044 -6045 6046 -932 1162 0 c 2-1 --> 1 c (-b^{2, 466}_2 ∧ b^{2, 466}_1 ∧ -b^{2, 466}_0 ∧ -p_932) -> (-b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ b^{2, 467}_0) c in CNF: c b^{2, 466}_2 ∨ -b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ p_932 ∨ -b^{2, 467}_2 c b^{2, 466}_2 ∨ -b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ p_932 ∨ -b^{2, 467}_1 c b^{2, 466}_2 ∨ -b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ p_932 ∨ b^{2, 467}_0 c in DIMACS: 6044 -6045 6046 932 -6047 0 6044 -6045 6046 932 -6048 0 6044 -6045 6046 932 6049 0 c 1-1 --> 0 c (-b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ b^{2, 466}_0 ∧ -p_932) -> (-b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ -b^{2, 467}_0) c in CNF: c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ p_932 ∨ -b^{2, 467}_2 c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ p_932 ∨ -b^{2, 467}_1 c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ p_932 ∨ -b^{2, 467}_0 c in DIMACS: 6044 6045 -6046 932 -6047 0 6044 6045 -6046 932 -6048 0 6044 6045 -6046 932 -6049 0 c 0-1 --> -1 c (-b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ -b^{2, 466}_0 ∧ -p_932) -> ( b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ b^{2, 467}_0) c in CNF: c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ p_932 ∨ b^{2, 467}_2 c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ p_932 ∨ -b^{2, 467}_1 c b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ p_932 ∨ b^{2, 467}_0 c in DIMACS: 6044 6045 6046 932 6047 0 6044 6045 6046 932 -6048 0 6044 6045 6046 932 6049 0 c -1-1 --> -2 c ( b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ b^{2, 466}_0 ∧ -p_932) -> ( b^{2, 467}_2 ∧ b^{2, 467}_1 ∧ -b^{2, 467}_0) c in CNF: c -b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ p_932 ∨ b^{2, 467}_2 c -b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ p_932 ∨ b^{2, 467}_1 c -b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ p_932 ∨ -b^{2, 467}_0 c in DIMACS: -6044 6045 -6046 932 6047 0 -6044 6045 -6046 932 6048 0 -6044 6045 -6046 932 -6049 0 c -2-1 --> break c ( b^{2, 466}_2 ∧ b^{2, 466}_1 ∧ -b^{2, 466}_0 ∧ -p_932) -> break c in CNF: c -b^{2, 466}_2 ∨ -b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ p_932 ∨ break c in DIMACS: -6044 -6045 6046 932 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 466}_2 ∧ -b^{2, 466}_1 ∧ -b^{2, 466}_0 ∧ true) c in CNF: c -b^{2, 466}_2 ∨ b^{2, 466}_1 ∨ b^{2, 466}_0 ∨ false c in DIMACS: -6044 6045 6046 0 c 3 does not represent an automaton state. c -(-b^{2, 466}_2 ∧ b^{2, 466}_1 ∧ b^{2, 466}_0 ∧ true) c in CNF: c b^{2, 466}_2 ∨ -b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ false c in DIMACS: 6044 -6045 -6046 0 c -3 does not represent an automaton state. c -( b^{2, 466}_2 ∧ b^{2, 466}_1 ∧ b^{2, 466}_0 ∧ true) c in CNF: c -b^{2, 466}_2 ∨ -b^{2, 466}_1 ∨ -b^{2, 466}_0 ∨ false c in DIMACS: -6044 -6045 -6046 0 c i = 467 c -2+1 --> -1 c ( b^{2, 467}_2 ∧ b^{2, 467}_1 ∧ -b^{2, 467}_0 ∧ p_934) -> ( b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ b^{2, 468}_0) c in CNF: c -b^{2, 467}_2 ∨ -b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ -p_934 ∨ b^{2, 468}_2 c -b^{2, 467}_2 ∨ -b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ -p_934 ∨ -b^{2, 468}_1 c -b^{2, 467}_2 ∨ -b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ -p_934 ∨ b^{2, 468}_0 c in DIMACS: -6047 -6048 6049 -934 6050 0 -6047 -6048 6049 -934 -6051 0 -6047 -6048 6049 -934 6052 0 c -1+1 --> 0 c ( b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ b^{2, 467}_0 ∧ p_934) -> (-b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ -b^{2, 468}_0) c in CNF: c -b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ -p_934 ∨ -b^{2, 468}_2 c -b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ -p_934 ∨ -b^{2, 468}_1 c -b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ -p_934 ∨ -b^{2, 468}_0 c in DIMACS: -6047 6048 -6049 -934 -6050 0 -6047 6048 -6049 -934 -6051 0 -6047 6048 -6049 -934 -6052 0 c 0+1 --> 1 c (-b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ -b^{2, 467}_0 ∧ p_934) -> (-b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ b^{2, 468}_0) c in CNF: c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ -p_934 ∨ -b^{2, 468}_2 c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ -p_934 ∨ -b^{2, 468}_1 c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ -p_934 ∨ b^{2, 468}_0 c in DIMACS: 6047 6048 6049 -934 -6050 0 6047 6048 6049 -934 -6051 0 6047 6048 6049 -934 6052 0 c 1+1 --> 2 c (-b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ b^{2, 467}_0 ∧ p_934) -> (-b^{2, 468}_2 ∧ b^{2, 468}_1 ∧ -b^{2, 468}_0) c in CNF: c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ -p_934 ∨ -b^{2, 468}_2 c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ -p_934 ∨ b^{2, 468}_1 c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ -p_934 ∨ -b^{2, 468}_0 c in DIMACS: 6047 6048 -6049 -934 -6050 0 6047 6048 -6049 -934 6051 0 6047 6048 -6049 -934 -6052 0 c 2+1 --> break c (-b^{2, 467}_2 ∧ b^{2, 467}_1 ∧ -b^{2, 467}_0 ∧ p_934) -> break c in CNF: c b^{2, 467}_2 ∨ -b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ -p_934 ∨ break c in DIMACS: 6047 -6048 6049 -934 1162 0 c 2-1 --> 1 c (-b^{2, 467}_2 ∧ b^{2, 467}_1 ∧ -b^{2, 467}_0 ∧ -p_934) -> (-b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ b^{2, 468}_0) c in CNF: c b^{2, 467}_2 ∨ -b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ p_934 ∨ -b^{2, 468}_2 c b^{2, 467}_2 ∨ -b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ p_934 ∨ -b^{2, 468}_1 c b^{2, 467}_2 ∨ -b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ p_934 ∨ b^{2, 468}_0 c in DIMACS: 6047 -6048 6049 934 -6050 0 6047 -6048 6049 934 -6051 0 6047 -6048 6049 934 6052 0 c 1-1 --> 0 c (-b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ b^{2, 467}_0 ∧ -p_934) -> (-b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ -b^{2, 468}_0) c in CNF: c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ p_934 ∨ -b^{2, 468}_2 c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ p_934 ∨ -b^{2, 468}_1 c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ p_934 ∨ -b^{2, 468}_0 c in DIMACS: 6047 6048 -6049 934 -6050 0 6047 6048 -6049 934 -6051 0 6047 6048 -6049 934 -6052 0 c 0-1 --> -1 c (-b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ -b^{2, 467}_0 ∧ -p_934) -> ( b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ b^{2, 468}_0) c in CNF: c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ p_934 ∨ b^{2, 468}_2 c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ p_934 ∨ -b^{2, 468}_1 c b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ p_934 ∨ b^{2, 468}_0 c in DIMACS: 6047 6048 6049 934 6050 0 6047 6048 6049 934 -6051 0 6047 6048 6049 934 6052 0 c -1-1 --> -2 c ( b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ b^{2, 467}_0 ∧ -p_934) -> ( b^{2, 468}_2 ∧ b^{2, 468}_1 ∧ -b^{2, 468}_0) c in CNF: c -b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ p_934 ∨ b^{2, 468}_2 c -b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ p_934 ∨ b^{2, 468}_1 c -b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ p_934 ∨ -b^{2, 468}_0 c in DIMACS: -6047 6048 -6049 934 6050 0 -6047 6048 -6049 934 6051 0 -6047 6048 -6049 934 -6052 0 c -2-1 --> break c ( b^{2, 467}_2 ∧ b^{2, 467}_1 ∧ -b^{2, 467}_0 ∧ -p_934) -> break c in CNF: c -b^{2, 467}_2 ∨ -b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ p_934 ∨ break c in DIMACS: -6047 -6048 6049 934 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 467}_2 ∧ -b^{2, 467}_1 ∧ -b^{2, 467}_0 ∧ true) c in CNF: c -b^{2, 467}_2 ∨ b^{2, 467}_1 ∨ b^{2, 467}_0 ∨ false c in DIMACS: -6047 6048 6049 0 c 3 does not represent an automaton state. c -(-b^{2, 467}_2 ∧ b^{2, 467}_1 ∧ b^{2, 467}_0 ∧ true) c in CNF: c b^{2, 467}_2 ∨ -b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ false c in DIMACS: 6047 -6048 -6049 0 c -3 does not represent an automaton state. c -( b^{2, 467}_2 ∧ b^{2, 467}_1 ∧ b^{2, 467}_0 ∧ true) c in CNF: c -b^{2, 467}_2 ∨ -b^{2, 467}_1 ∨ -b^{2, 467}_0 ∨ false c in DIMACS: -6047 -6048 -6049 0 c i = 468 c -2+1 --> -1 c ( b^{2, 468}_2 ∧ b^{2, 468}_1 ∧ -b^{2, 468}_0 ∧ p_936) -> ( b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ b^{2, 469}_0) c in CNF: c -b^{2, 468}_2 ∨ -b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ -p_936 ∨ b^{2, 469}_2 c -b^{2, 468}_2 ∨ -b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ -p_936 ∨ -b^{2, 469}_1 c -b^{2, 468}_2 ∨ -b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ -p_936 ∨ b^{2, 469}_0 c in DIMACS: -6050 -6051 6052 -936 6053 0 -6050 -6051 6052 -936 -6054 0 -6050 -6051 6052 -936 6055 0 c -1+1 --> 0 c ( b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ b^{2, 468}_0 ∧ p_936) -> (-b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ -b^{2, 469}_0) c in CNF: c -b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ -p_936 ∨ -b^{2, 469}_2 c -b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ -p_936 ∨ -b^{2, 469}_1 c -b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ -p_936 ∨ -b^{2, 469}_0 c in DIMACS: -6050 6051 -6052 -936 -6053 0 -6050 6051 -6052 -936 -6054 0 -6050 6051 -6052 -936 -6055 0 c 0+1 --> 1 c (-b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ -b^{2, 468}_0 ∧ p_936) -> (-b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ b^{2, 469}_0) c in CNF: c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ -p_936 ∨ -b^{2, 469}_2 c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ -p_936 ∨ -b^{2, 469}_1 c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ -p_936 ∨ b^{2, 469}_0 c in DIMACS: 6050 6051 6052 -936 -6053 0 6050 6051 6052 -936 -6054 0 6050 6051 6052 -936 6055 0 c 1+1 --> 2 c (-b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ b^{2, 468}_0 ∧ p_936) -> (-b^{2, 469}_2 ∧ b^{2, 469}_1 ∧ -b^{2, 469}_0) c in CNF: c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ -p_936 ∨ -b^{2, 469}_2 c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ -p_936 ∨ b^{2, 469}_1 c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ -p_936 ∨ -b^{2, 469}_0 c in DIMACS: 6050 6051 -6052 -936 -6053 0 6050 6051 -6052 -936 6054 0 6050 6051 -6052 -936 -6055 0 c 2+1 --> break c (-b^{2, 468}_2 ∧ b^{2, 468}_1 ∧ -b^{2, 468}_0 ∧ p_936) -> break c in CNF: c b^{2, 468}_2 ∨ -b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ -p_936 ∨ break c in DIMACS: 6050 -6051 6052 -936 1162 0 c 2-1 --> 1 c (-b^{2, 468}_2 ∧ b^{2, 468}_1 ∧ -b^{2, 468}_0 ∧ -p_936) -> (-b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ b^{2, 469}_0) c in CNF: c b^{2, 468}_2 ∨ -b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ p_936 ∨ -b^{2, 469}_2 c b^{2, 468}_2 ∨ -b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ p_936 ∨ -b^{2, 469}_1 c b^{2, 468}_2 ∨ -b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ p_936 ∨ b^{2, 469}_0 c in DIMACS: 6050 -6051 6052 936 -6053 0 6050 -6051 6052 936 -6054 0 6050 -6051 6052 936 6055 0 c 1-1 --> 0 c (-b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ b^{2, 468}_0 ∧ -p_936) -> (-b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ -b^{2, 469}_0) c in CNF: c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ p_936 ∨ -b^{2, 469}_2 c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ p_936 ∨ -b^{2, 469}_1 c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ p_936 ∨ -b^{2, 469}_0 c in DIMACS: 6050 6051 -6052 936 -6053 0 6050 6051 -6052 936 -6054 0 6050 6051 -6052 936 -6055 0 c 0-1 --> -1 c (-b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ -b^{2, 468}_0 ∧ -p_936) -> ( b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ b^{2, 469}_0) c in CNF: c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ p_936 ∨ b^{2, 469}_2 c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ p_936 ∨ -b^{2, 469}_1 c b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ p_936 ∨ b^{2, 469}_0 c in DIMACS: 6050 6051 6052 936 6053 0 6050 6051 6052 936 -6054 0 6050 6051 6052 936 6055 0 c -1-1 --> -2 c ( b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ b^{2, 468}_0 ∧ -p_936) -> ( b^{2, 469}_2 ∧ b^{2, 469}_1 ∧ -b^{2, 469}_0) c in CNF: c -b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ p_936 ∨ b^{2, 469}_2 c -b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ p_936 ∨ b^{2, 469}_1 c -b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ p_936 ∨ -b^{2, 469}_0 c in DIMACS: -6050 6051 -6052 936 6053 0 -6050 6051 -6052 936 6054 0 -6050 6051 -6052 936 -6055 0 c -2-1 --> break c ( b^{2, 468}_2 ∧ b^{2, 468}_1 ∧ -b^{2, 468}_0 ∧ -p_936) -> break c in CNF: c -b^{2, 468}_2 ∨ -b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ p_936 ∨ break c in DIMACS: -6050 -6051 6052 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 468}_2 ∧ -b^{2, 468}_1 ∧ -b^{2, 468}_0 ∧ true) c in CNF: c -b^{2, 468}_2 ∨ b^{2, 468}_1 ∨ b^{2, 468}_0 ∨ false c in DIMACS: -6050 6051 6052 0 c 3 does not represent an automaton state. c -(-b^{2, 468}_2 ∧ b^{2, 468}_1 ∧ b^{2, 468}_0 ∧ true) c in CNF: c b^{2, 468}_2 ∨ -b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ false c in DIMACS: 6050 -6051 -6052 0 c -3 does not represent an automaton state. c -( b^{2, 468}_2 ∧ b^{2, 468}_1 ∧ b^{2, 468}_0 ∧ true) c in CNF: c -b^{2, 468}_2 ∨ -b^{2, 468}_1 ∨ -b^{2, 468}_0 ∨ false c in DIMACS: -6050 -6051 -6052 0 c i = 469 c -2+1 --> -1 c ( b^{2, 469}_2 ∧ b^{2, 469}_1 ∧ -b^{2, 469}_0 ∧ p_938) -> ( b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ b^{2, 470}_0) c in CNF: c -b^{2, 469}_2 ∨ -b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ -p_938 ∨ b^{2, 470}_2 c -b^{2, 469}_2 ∨ -b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ -p_938 ∨ -b^{2, 470}_1 c -b^{2, 469}_2 ∨ -b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ -p_938 ∨ b^{2, 470}_0 c in DIMACS: -6053 -6054 6055 -938 6056 0 -6053 -6054 6055 -938 -6057 0 -6053 -6054 6055 -938 6058 0 c -1+1 --> 0 c ( b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ b^{2, 469}_0 ∧ p_938) -> (-b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ -b^{2, 470}_0) c in CNF: c -b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ -p_938 ∨ -b^{2, 470}_2 c -b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ -p_938 ∨ -b^{2, 470}_1 c -b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ -p_938 ∨ -b^{2, 470}_0 c in DIMACS: -6053 6054 -6055 -938 -6056 0 -6053 6054 -6055 -938 -6057 0 -6053 6054 -6055 -938 -6058 0 c 0+1 --> 1 c (-b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ -b^{2, 469}_0 ∧ p_938) -> (-b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ b^{2, 470}_0) c in CNF: c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ -p_938 ∨ -b^{2, 470}_2 c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ -p_938 ∨ -b^{2, 470}_1 c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ -p_938 ∨ b^{2, 470}_0 c in DIMACS: 6053 6054 6055 -938 -6056 0 6053 6054 6055 -938 -6057 0 6053 6054 6055 -938 6058 0 c 1+1 --> 2 c (-b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ b^{2, 469}_0 ∧ p_938) -> (-b^{2, 470}_2 ∧ b^{2, 470}_1 ∧ -b^{2, 470}_0) c in CNF: c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ -p_938 ∨ -b^{2, 470}_2 c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ -p_938 ∨ b^{2, 470}_1 c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ -p_938 ∨ -b^{2, 470}_0 c in DIMACS: 6053 6054 -6055 -938 -6056 0 6053 6054 -6055 -938 6057 0 6053 6054 -6055 -938 -6058 0 c 2+1 --> break c (-b^{2, 469}_2 ∧ b^{2, 469}_1 ∧ -b^{2, 469}_0 ∧ p_938) -> break c in CNF: c b^{2, 469}_2 ∨ -b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ -p_938 ∨ break c in DIMACS: 6053 -6054 6055 -938 1162 0 c 2-1 --> 1 c (-b^{2, 469}_2 ∧ b^{2, 469}_1 ∧ -b^{2, 469}_0 ∧ -p_938) -> (-b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ b^{2, 470}_0) c in CNF: c b^{2, 469}_2 ∨ -b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ p_938 ∨ -b^{2, 470}_2 c b^{2, 469}_2 ∨ -b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ p_938 ∨ -b^{2, 470}_1 c b^{2, 469}_2 ∨ -b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ p_938 ∨ b^{2, 470}_0 c in DIMACS: 6053 -6054 6055 938 -6056 0 6053 -6054 6055 938 -6057 0 6053 -6054 6055 938 6058 0 c 1-1 --> 0 c (-b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ b^{2, 469}_0 ∧ -p_938) -> (-b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ -b^{2, 470}_0) c in CNF: c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ p_938 ∨ -b^{2, 470}_2 c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ p_938 ∨ -b^{2, 470}_1 c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ p_938 ∨ -b^{2, 470}_0 c in DIMACS: 6053 6054 -6055 938 -6056 0 6053 6054 -6055 938 -6057 0 6053 6054 -6055 938 -6058 0 c 0-1 --> -1 c (-b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ -b^{2, 469}_0 ∧ -p_938) -> ( b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ b^{2, 470}_0) c in CNF: c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ p_938 ∨ b^{2, 470}_2 c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ p_938 ∨ -b^{2, 470}_1 c b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ p_938 ∨ b^{2, 470}_0 c in DIMACS: 6053 6054 6055 938 6056 0 6053 6054 6055 938 -6057 0 6053 6054 6055 938 6058 0 c -1-1 --> -2 c ( b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ b^{2, 469}_0 ∧ -p_938) -> ( b^{2, 470}_2 ∧ b^{2, 470}_1 ∧ -b^{2, 470}_0) c in CNF: c -b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ p_938 ∨ b^{2, 470}_2 c -b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ p_938 ∨ b^{2, 470}_1 c -b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ p_938 ∨ -b^{2, 470}_0 c in DIMACS: -6053 6054 -6055 938 6056 0 -6053 6054 -6055 938 6057 0 -6053 6054 -6055 938 -6058 0 c -2-1 --> break c ( b^{2, 469}_2 ∧ b^{2, 469}_1 ∧ -b^{2, 469}_0 ∧ -p_938) -> break c in CNF: c -b^{2, 469}_2 ∨ -b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ p_938 ∨ break c in DIMACS: -6053 -6054 6055 938 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 469}_2 ∧ -b^{2, 469}_1 ∧ -b^{2, 469}_0 ∧ true) c in CNF: c -b^{2, 469}_2 ∨ b^{2, 469}_1 ∨ b^{2, 469}_0 ∨ false c in DIMACS: -6053 6054 6055 0 c 3 does not represent an automaton state. c -(-b^{2, 469}_2 ∧ b^{2, 469}_1 ∧ b^{2, 469}_0 ∧ true) c in CNF: c b^{2, 469}_2 ∨ -b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ false c in DIMACS: 6053 -6054 -6055 0 c -3 does not represent an automaton state. c -( b^{2, 469}_2 ∧ b^{2, 469}_1 ∧ b^{2, 469}_0 ∧ true) c in CNF: c -b^{2, 469}_2 ∨ -b^{2, 469}_1 ∨ -b^{2, 469}_0 ∨ false c in DIMACS: -6053 -6054 -6055 0 c i = 470 c -2+1 --> -1 c ( b^{2, 470}_2 ∧ b^{2, 470}_1 ∧ -b^{2, 470}_0 ∧ p_940) -> ( b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ b^{2, 471}_0) c in CNF: c -b^{2, 470}_2 ∨ -b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ -p_940 ∨ b^{2, 471}_2 c -b^{2, 470}_2 ∨ -b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ -p_940 ∨ -b^{2, 471}_1 c -b^{2, 470}_2 ∨ -b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ -p_940 ∨ b^{2, 471}_0 c in DIMACS: -6056 -6057 6058 -940 6059 0 -6056 -6057 6058 -940 -6060 0 -6056 -6057 6058 -940 6061 0 c -1+1 --> 0 c ( b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ b^{2, 470}_0 ∧ p_940) -> (-b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ -b^{2, 471}_0) c in CNF: c -b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ -p_940 ∨ -b^{2, 471}_2 c -b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ -p_940 ∨ -b^{2, 471}_1 c -b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ -p_940 ∨ -b^{2, 471}_0 c in DIMACS: -6056 6057 -6058 -940 -6059 0 -6056 6057 -6058 -940 -6060 0 -6056 6057 -6058 -940 -6061 0 c 0+1 --> 1 c (-b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ -b^{2, 470}_0 ∧ p_940) -> (-b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ b^{2, 471}_0) c in CNF: c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ -p_940 ∨ -b^{2, 471}_2 c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ -p_940 ∨ -b^{2, 471}_1 c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ -p_940 ∨ b^{2, 471}_0 c in DIMACS: 6056 6057 6058 -940 -6059 0 6056 6057 6058 -940 -6060 0 6056 6057 6058 -940 6061 0 c 1+1 --> 2 c (-b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ b^{2, 470}_0 ∧ p_940) -> (-b^{2, 471}_2 ∧ b^{2, 471}_1 ∧ -b^{2, 471}_0) c in CNF: c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ -p_940 ∨ -b^{2, 471}_2 c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ -p_940 ∨ b^{2, 471}_1 c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ -p_940 ∨ -b^{2, 471}_0 c in DIMACS: 6056 6057 -6058 -940 -6059 0 6056 6057 -6058 -940 6060 0 6056 6057 -6058 -940 -6061 0 c 2+1 --> break c (-b^{2, 470}_2 ∧ b^{2, 470}_1 ∧ -b^{2, 470}_0 ∧ p_940) -> break c in CNF: c b^{2, 470}_2 ∨ -b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ -p_940 ∨ break c in DIMACS: 6056 -6057 6058 -940 1162 0 c 2-1 --> 1 c (-b^{2, 470}_2 ∧ b^{2, 470}_1 ∧ -b^{2, 470}_0 ∧ -p_940) -> (-b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ b^{2, 471}_0) c in CNF: c b^{2, 470}_2 ∨ -b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ p_940 ∨ -b^{2, 471}_2 c b^{2, 470}_2 ∨ -b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ p_940 ∨ -b^{2, 471}_1 c b^{2, 470}_2 ∨ -b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ p_940 ∨ b^{2, 471}_0 c in DIMACS: 6056 -6057 6058 940 -6059 0 6056 -6057 6058 940 -6060 0 6056 -6057 6058 940 6061 0 c 1-1 --> 0 c (-b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ b^{2, 470}_0 ∧ -p_940) -> (-b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ -b^{2, 471}_0) c in CNF: c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ p_940 ∨ -b^{2, 471}_2 c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ p_940 ∨ -b^{2, 471}_1 c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ p_940 ∨ -b^{2, 471}_0 c in DIMACS: 6056 6057 -6058 940 -6059 0 6056 6057 -6058 940 -6060 0 6056 6057 -6058 940 -6061 0 c 0-1 --> -1 c (-b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ -b^{2, 470}_0 ∧ -p_940) -> ( b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ b^{2, 471}_0) c in CNF: c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ p_940 ∨ b^{2, 471}_2 c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ p_940 ∨ -b^{2, 471}_1 c b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ p_940 ∨ b^{2, 471}_0 c in DIMACS: 6056 6057 6058 940 6059 0 6056 6057 6058 940 -6060 0 6056 6057 6058 940 6061 0 c -1-1 --> -2 c ( b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ b^{2, 470}_0 ∧ -p_940) -> ( b^{2, 471}_2 ∧ b^{2, 471}_1 ∧ -b^{2, 471}_0) c in CNF: c -b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ p_940 ∨ b^{2, 471}_2 c -b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ p_940 ∨ b^{2, 471}_1 c -b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ p_940 ∨ -b^{2, 471}_0 c in DIMACS: -6056 6057 -6058 940 6059 0 -6056 6057 -6058 940 6060 0 -6056 6057 -6058 940 -6061 0 c -2-1 --> break c ( b^{2, 470}_2 ∧ b^{2, 470}_1 ∧ -b^{2, 470}_0 ∧ -p_940) -> break c in CNF: c -b^{2, 470}_2 ∨ -b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ p_940 ∨ break c in DIMACS: -6056 -6057 6058 940 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 470}_2 ∧ -b^{2, 470}_1 ∧ -b^{2, 470}_0 ∧ true) c in CNF: c -b^{2, 470}_2 ∨ b^{2, 470}_1 ∨ b^{2, 470}_0 ∨ false c in DIMACS: -6056 6057 6058 0 c 3 does not represent an automaton state. c -(-b^{2, 470}_2 ∧ b^{2, 470}_1 ∧ b^{2, 470}_0 ∧ true) c in CNF: c b^{2, 470}_2 ∨ -b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ false c in DIMACS: 6056 -6057 -6058 0 c -3 does not represent an automaton state. c -( b^{2, 470}_2 ∧ b^{2, 470}_1 ∧ b^{2, 470}_0 ∧ true) c in CNF: c -b^{2, 470}_2 ∨ -b^{2, 470}_1 ∨ -b^{2, 470}_0 ∨ false c in DIMACS: -6056 -6057 -6058 0 c i = 471 c -2+1 --> -1 c ( b^{2, 471}_2 ∧ b^{2, 471}_1 ∧ -b^{2, 471}_0 ∧ p_942) -> ( b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ b^{2, 472}_0) c in CNF: c -b^{2, 471}_2 ∨ -b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ -p_942 ∨ b^{2, 472}_2 c -b^{2, 471}_2 ∨ -b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ -p_942 ∨ -b^{2, 472}_1 c -b^{2, 471}_2 ∨ -b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ -p_942 ∨ b^{2, 472}_0 c in DIMACS: -6059 -6060 6061 -942 6062 0 -6059 -6060 6061 -942 -6063 0 -6059 -6060 6061 -942 6064 0 c -1+1 --> 0 c ( b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ b^{2, 471}_0 ∧ p_942) -> (-b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ -b^{2, 472}_0) c in CNF: c -b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ -p_942 ∨ -b^{2, 472}_2 c -b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ -p_942 ∨ -b^{2, 472}_1 c -b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ -p_942 ∨ -b^{2, 472}_0 c in DIMACS: -6059 6060 -6061 -942 -6062 0 -6059 6060 -6061 -942 -6063 0 -6059 6060 -6061 -942 -6064 0 c 0+1 --> 1 c (-b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ -b^{2, 471}_0 ∧ p_942) -> (-b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ b^{2, 472}_0) c in CNF: c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ -p_942 ∨ -b^{2, 472}_2 c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ -p_942 ∨ -b^{2, 472}_1 c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ -p_942 ∨ b^{2, 472}_0 c in DIMACS: 6059 6060 6061 -942 -6062 0 6059 6060 6061 -942 -6063 0 6059 6060 6061 -942 6064 0 c 1+1 --> 2 c (-b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ b^{2, 471}_0 ∧ p_942) -> (-b^{2, 472}_2 ∧ b^{2, 472}_1 ∧ -b^{2, 472}_0) c in CNF: c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ -p_942 ∨ -b^{2, 472}_2 c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ -p_942 ∨ b^{2, 472}_1 c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ -p_942 ∨ -b^{2, 472}_0 c in DIMACS: 6059 6060 -6061 -942 -6062 0 6059 6060 -6061 -942 6063 0 6059 6060 -6061 -942 -6064 0 c 2+1 --> break c (-b^{2, 471}_2 ∧ b^{2, 471}_1 ∧ -b^{2, 471}_0 ∧ p_942) -> break c in CNF: c b^{2, 471}_2 ∨ -b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ -p_942 ∨ break c in DIMACS: 6059 -6060 6061 -942 1162 0 c 2-1 --> 1 c (-b^{2, 471}_2 ∧ b^{2, 471}_1 ∧ -b^{2, 471}_0 ∧ -p_942) -> (-b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ b^{2, 472}_0) c in CNF: c b^{2, 471}_2 ∨ -b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ p_942 ∨ -b^{2, 472}_2 c b^{2, 471}_2 ∨ -b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ p_942 ∨ -b^{2, 472}_1 c b^{2, 471}_2 ∨ -b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ p_942 ∨ b^{2, 472}_0 c in DIMACS: 6059 -6060 6061 942 -6062 0 6059 -6060 6061 942 -6063 0 6059 -6060 6061 942 6064 0 c 1-1 --> 0 c (-b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ b^{2, 471}_0 ∧ -p_942) -> (-b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ -b^{2, 472}_0) c in CNF: c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ p_942 ∨ -b^{2, 472}_2 c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ p_942 ∨ -b^{2, 472}_1 c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ p_942 ∨ -b^{2, 472}_0 c in DIMACS: 6059 6060 -6061 942 -6062 0 6059 6060 -6061 942 -6063 0 6059 6060 -6061 942 -6064 0 c 0-1 --> -1 c (-b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ -b^{2, 471}_0 ∧ -p_942) -> ( b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ b^{2, 472}_0) c in CNF: c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ p_942 ∨ b^{2, 472}_2 c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ p_942 ∨ -b^{2, 472}_1 c b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ p_942 ∨ b^{2, 472}_0 c in DIMACS: 6059 6060 6061 942 6062 0 6059 6060 6061 942 -6063 0 6059 6060 6061 942 6064 0 c -1-1 --> -2 c ( b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ b^{2, 471}_0 ∧ -p_942) -> ( b^{2, 472}_2 ∧ b^{2, 472}_1 ∧ -b^{2, 472}_0) c in CNF: c -b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ p_942 ∨ b^{2, 472}_2 c -b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ p_942 ∨ b^{2, 472}_1 c -b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ p_942 ∨ -b^{2, 472}_0 c in DIMACS: -6059 6060 -6061 942 6062 0 -6059 6060 -6061 942 6063 0 -6059 6060 -6061 942 -6064 0 c -2-1 --> break c ( b^{2, 471}_2 ∧ b^{2, 471}_1 ∧ -b^{2, 471}_0 ∧ -p_942) -> break c in CNF: c -b^{2, 471}_2 ∨ -b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ p_942 ∨ break c in DIMACS: -6059 -6060 6061 942 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 471}_2 ∧ -b^{2, 471}_1 ∧ -b^{2, 471}_0 ∧ true) c in CNF: c -b^{2, 471}_2 ∨ b^{2, 471}_1 ∨ b^{2, 471}_0 ∨ false c in DIMACS: -6059 6060 6061 0 c 3 does not represent an automaton state. c -(-b^{2, 471}_2 ∧ b^{2, 471}_1 ∧ b^{2, 471}_0 ∧ true) c in CNF: c b^{2, 471}_2 ∨ -b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ false c in DIMACS: 6059 -6060 -6061 0 c -3 does not represent an automaton state. c -( b^{2, 471}_2 ∧ b^{2, 471}_1 ∧ b^{2, 471}_0 ∧ true) c in CNF: c -b^{2, 471}_2 ∨ -b^{2, 471}_1 ∨ -b^{2, 471}_0 ∨ false c in DIMACS: -6059 -6060 -6061 0 c i = 472 c -2+1 --> -1 c ( b^{2, 472}_2 ∧ b^{2, 472}_1 ∧ -b^{2, 472}_0 ∧ p_944) -> ( b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ b^{2, 473}_0) c in CNF: c -b^{2, 472}_2 ∨ -b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ -p_944 ∨ b^{2, 473}_2 c -b^{2, 472}_2 ∨ -b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ -p_944 ∨ -b^{2, 473}_1 c -b^{2, 472}_2 ∨ -b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ -p_944 ∨ b^{2, 473}_0 c in DIMACS: -6062 -6063 6064 -944 6065 0 -6062 -6063 6064 -944 -6066 0 -6062 -6063 6064 -944 6067 0 c -1+1 --> 0 c ( b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ b^{2, 472}_0 ∧ p_944) -> (-b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ -b^{2, 473}_0) c in CNF: c -b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ -p_944 ∨ -b^{2, 473}_2 c -b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ -p_944 ∨ -b^{2, 473}_1 c -b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ -p_944 ∨ -b^{2, 473}_0 c in DIMACS: -6062 6063 -6064 -944 -6065 0 -6062 6063 -6064 -944 -6066 0 -6062 6063 -6064 -944 -6067 0 c 0+1 --> 1 c (-b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ -b^{2, 472}_0 ∧ p_944) -> (-b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ b^{2, 473}_0) c in CNF: c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ -p_944 ∨ -b^{2, 473}_2 c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ -p_944 ∨ -b^{2, 473}_1 c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ -p_944 ∨ b^{2, 473}_0 c in DIMACS: 6062 6063 6064 -944 -6065 0 6062 6063 6064 -944 -6066 0 6062 6063 6064 -944 6067 0 c 1+1 --> 2 c (-b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ b^{2, 472}_0 ∧ p_944) -> (-b^{2, 473}_2 ∧ b^{2, 473}_1 ∧ -b^{2, 473}_0) c in CNF: c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ -p_944 ∨ -b^{2, 473}_2 c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ -p_944 ∨ b^{2, 473}_1 c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ -p_944 ∨ -b^{2, 473}_0 c in DIMACS: 6062 6063 -6064 -944 -6065 0 6062 6063 -6064 -944 6066 0 6062 6063 -6064 -944 -6067 0 c 2+1 --> break c (-b^{2, 472}_2 ∧ b^{2, 472}_1 ∧ -b^{2, 472}_0 ∧ p_944) -> break c in CNF: c b^{2, 472}_2 ∨ -b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ -p_944 ∨ break c in DIMACS: 6062 -6063 6064 -944 1162 0 c 2-1 --> 1 c (-b^{2, 472}_2 ∧ b^{2, 472}_1 ∧ -b^{2, 472}_0 ∧ -p_944) -> (-b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ b^{2, 473}_0) c in CNF: c b^{2, 472}_2 ∨ -b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ p_944 ∨ -b^{2, 473}_2 c b^{2, 472}_2 ∨ -b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ p_944 ∨ -b^{2, 473}_1 c b^{2, 472}_2 ∨ -b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ p_944 ∨ b^{2, 473}_0 c in DIMACS: 6062 -6063 6064 944 -6065 0 6062 -6063 6064 944 -6066 0 6062 -6063 6064 944 6067 0 c 1-1 --> 0 c (-b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ b^{2, 472}_0 ∧ -p_944) -> (-b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ -b^{2, 473}_0) c in CNF: c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ p_944 ∨ -b^{2, 473}_2 c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ p_944 ∨ -b^{2, 473}_1 c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ p_944 ∨ -b^{2, 473}_0 c in DIMACS: 6062 6063 -6064 944 -6065 0 6062 6063 -6064 944 -6066 0 6062 6063 -6064 944 -6067 0 c 0-1 --> -1 c (-b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ -b^{2, 472}_0 ∧ -p_944) -> ( b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ b^{2, 473}_0) c in CNF: c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ p_944 ∨ b^{2, 473}_2 c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ p_944 ∨ -b^{2, 473}_1 c b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ p_944 ∨ b^{2, 473}_0 c in DIMACS: 6062 6063 6064 944 6065 0 6062 6063 6064 944 -6066 0 6062 6063 6064 944 6067 0 c -1-1 --> -2 c ( b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ b^{2, 472}_0 ∧ -p_944) -> ( b^{2, 473}_2 ∧ b^{2, 473}_1 ∧ -b^{2, 473}_0) c in CNF: c -b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ p_944 ∨ b^{2, 473}_2 c -b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ p_944 ∨ b^{2, 473}_1 c -b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ p_944 ∨ -b^{2, 473}_0 c in DIMACS: -6062 6063 -6064 944 6065 0 -6062 6063 -6064 944 6066 0 -6062 6063 -6064 944 -6067 0 c -2-1 --> break c ( b^{2, 472}_2 ∧ b^{2, 472}_1 ∧ -b^{2, 472}_0 ∧ -p_944) -> break c in CNF: c -b^{2, 472}_2 ∨ -b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ p_944 ∨ break c in DIMACS: -6062 -6063 6064 944 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 472}_2 ∧ -b^{2, 472}_1 ∧ -b^{2, 472}_0 ∧ true) c in CNF: c -b^{2, 472}_2 ∨ b^{2, 472}_1 ∨ b^{2, 472}_0 ∨ false c in DIMACS: -6062 6063 6064 0 c 3 does not represent an automaton state. c -(-b^{2, 472}_2 ∧ b^{2, 472}_1 ∧ b^{2, 472}_0 ∧ true) c in CNF: c b^{2, 472}_2 ∨ -b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ false c in DIMACS: 6062 -6063 -6064 0 c -3 does not represent an automaton state. c -( b^{2, 472}_2 ∧ b^{2, 472}_1 ∧ b^{2, 472}_0 ∧ true) c in CNF: c -b^{2, 472}_2 ∨ -b^{2, 472}_1 ∨ -b^{2, 472}_0 ∨ false c in DIMACS: -6062 -6063 -6064 0 c i = 473 c -2+1 --> -1 c ( b^{2, 473}_2 ∧ b^{2, 473}_1 ∧ -b^{2, 473}_0 ∧ p_946) -> ( b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ b^{2, 474}_0) c in CNF: c -b^{2, 473}_2 ∨ -b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ -p_946 ∨ b^{2, 474}_2 c -b^{2, 473}_2 ∨ -b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ -p_946 ∨ -b^{2, 474}_1 c -b^{2, 473}_2 ∨ -b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ -p_946 ∨ b^{2, 474}_0 c in DIMACS: -6065 -6066 6067 -946 6068 0 -6065 -6066 6067 -946 -6069 0 -6065 -6066 6067 -946 6070 0 c -1+1 --> 0 c ( b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ b^{2, 473}_0 ∧ p_946) -> (-b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ -b^{2, 474}_0) c in CNF: c -b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ -p_946 ∨ -b^{2, 474}_2 c -b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ -p_946 ∨ -b^{2, 474}_1 c -b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ -p_946 ∨ -b^{2, 474}_0 c in DIMACS: -6065 6066 -6067 -946 -6068 0 -6065 6066 -6067 -946 -6069 0 -6065 6066 -6067 -946 -6070 0 c 0+1 --> 1 c (-b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ -b^{2, 473}_0 ∧ p_946) -> (-b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ b^{2, 474}_0) c in CNF: c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ -p_946 ∨ -b^{2, 474}_2 c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ -p_946 ∨ -b^{2, 474}_1 c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ -p_946 ∨ b^{2, 474}_0 c in DIMACS: 6065 6066 6067 -946 -6068 0 6065 6066 6067 -946 -6069 0 6065 6066 6067 -946 6070 0 c 1+1 --> 2 c (-b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ b^{2, 473}_0 ∧ p_946) -> (-b^{2, 474}_2 ∧ b^{2, 474}_1 ∧ -b^{2, 474}_0) c in CNF: c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ -p_946 ∨ -b^{2, 474}_2 c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ -p_946 ∨ b^{2, 474}_1 c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ -p_946 ∨ -b^{2, 474}_0 c in DIMACS: 6065 6066 -6067 -946 -6068 0 6065 6066 -6067 -946 6069 0 6065 6066 -6067 -946 -6070 0 c 2+1 --> break c (-b^{2, 473}_2 ∧ b^{2, 473}_1 ∧ -b^{2, 473}_0 ∧ p_946) -> break c in CNF: c b^{2, 473}_2 ∨ -b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ -p_946 ∨ break c in DIMACS: 6065 -6066 6067 -946 1162 0 c 2-1 --> 1 c (-b^{2, 473}_2 ∧ b^{2, 473}_1 ∧ -b^{2, 473}_0 ∧ -p_946) -> (-b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ b^{2, 474}_0) c in CNF: c b^{2, 473}_2 ∨ -b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ p_946 ∨ -b^{2, 474}_2 c b^{2, 473}_2 ∨ -b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ p_946 ∨ -b^{2, 474}_1 c b^{2, 473}_2 ∨ -b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ p_946 ∨ b^{2, 474}_0 c in DIMACS: 6065 -6066 6067 946 -6068 0 6065 -6066 6067 946 -6069 0 6065 -6066 6067 946 6070 0 c 1-1 --> 0 c (-b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ b^{2, 473}_0 ∧ -p_946) -> (-b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ -b^{2, 474}_0) c in CNF: c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ p_946 ∨ -b^{2, 474}_2 c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ p_946 ∨ -b^{2, 474}_1 c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ p_946 ∨ -b^{2, 474}_0 c in DIMACS: 6065 6066 -6067 946 -6068 0 6065 6066 -6067 946 -6069 0 6065 6066 -6067 946 -6070 0 c 0-1 --> -1 c (-b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ -b^{2, 473}_0 ∧ -p_946) -> ( b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ b^{2, 474}_0) c in CNF: c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ p_946 ∨ b^{2, 474}_2 c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ p_946 ∨ -b^{2, 474}_1 c b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ p_946 ∨ b^{2, 474}_0 c in DIMACS: 6065 6066 6067 946 6068 0 6065 6066 6067 946 -6069 0 6065 6066 6067 946 6070 0 c -1-1 --> -2 c ( b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ b^{2, 473}_0 ∧ -p_946) -> ( b^{2, 474}_2 ∧ b^{2, 474}_1 ∧ -b^{2, 474}_0) c in CNF: c -b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ p_946 ∨ b^{2, 474}_2 c -b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ p_946 ∨ b^{2, 474}_1 c -b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ p_946 ∨ -b^{2, 474}_0 c in DIMACS: -6065 6066 -6067 946 6068 0 -6065 6066 -6067 946 6069 0 -6065 6066 -6067 946 -6070 0 c -2-1 --> break c ( b^{2, 473}_2 ∧ b^{2, 473}_1 ∧ -b^{2, 473}_0 ∧ -p_946) -> break c in CNF: c -b^{2, 473}_2 ∨ -b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ p_946 ∨ break c in DIMACS: -6065 -6066 6067 946 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 473}_2 ∧ -b^{2, 473}_1 ∧ -b^{2, 473}_0 ∧ true) c in CNF: c -b^{2, 473}_2 ∨ b^{2, 473}_1 ∨ b^{2, 473}_0 ∨ false c in DIMACS: -6065 6066 6067 0 c 3 does not represent an automaton state. c -(-b^{2, 473}_2 ∧ b^{2, 473}_1 ∧ b^{2, 473}_0 ∧ true) c in CNF: c b^{2, 473}_2 ∨ -b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ false c in DIMACS: 6065 -6066 -6067 0 c -3 does not represent an automaton state. c -( b^{2, 473}_2 ∧ b^{2, 473}_1 ∧ b^{2, 473}_0 ∧ true) c in CNF: c -b^{2, 473}_2 ∨ -b^{2, 473}_1 ∨ -b^{2, 473}_0 ∨ false c in DIMACS: -6065 -6066 -6067 0 c i = 474 c -2+1 --> -1 c ( b^{2, 474}_2 ∧ b^{2, 474}_1 ∧ -b^{2, 474}_0 ∧ p_948) -> ( b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ b^{2, 475}_0) c in CNF: c -b^{2, 474}_2 ∨ -b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ -p_948 ∨ b^{2, 475}_2 c -b^{2, 474}_2 ∨ -b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ -p_948 ∨ -b^{2, 475}_1 c -b^{2, 474}_2 ∨ -b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ -p_948 ∨ b^{2, 475}_0 c in DIMACS: -6068 -6069 6070 -948 6071 0 -6068 -6069 6070 -948 -6072 0 -6068 -6069 6070 -948 6073 0 c -1+1 --> 0 c ( b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ b^{2, 474}_0 ∧ p_948) -> (-b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ -b^{2, 475}_0) c in CNF: c -b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ -p_948 ∨ -b^{2, 475}_2 c -b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ -p_948 ∨ -b^{2, 475}_1 c -b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ -p_948 ∨ -b^{2, 475}_0 c in DIMACS: -6068 6069 -6070 -948 -6071 0 -6068 6069 -6070 -948 -6072 0 -6068 6069 -6070 -948 -6073 0 c 0+1 --> 1 c (-b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ -b^{2, 474}_0 ∧ p_948) -> (-b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ b^{2, 475}_0) c in CNF: c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ -p_948 ∨ -b^{2, 475}_2 c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ -p_948 ∨ -b^{2, 475}_1 c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ -p_948 ∨ b^{2, 475}_0 c in DIMACS: 6068 6069 6070 -948 -6071 0 6068 6069 6070 -948 -6072 0 6068 6069 6070 -948 6073 0 c 1+1 --> 2 c (-b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ b^{2, 474}_0 ∧ p_948) -> (-b^{2, 475}_2 ∧ b^{2, 475}_1 ∧ -b^{2, 475}_0) c in CNF: c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ -p_948 ∨ -b^{2, 475}_2 c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ -p_948 ∨ b^{2, 475}_1 c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ -p_948 ∨ -b^{2, 475}_0 c in DIMACS: 6068 6069 -6070 -948 -6071 0 6068 6069 -6070 -948 6072 0 6068 6069 -6070 -948 -6073 0 c 2+1 --> break c (-b^{2, 474}_2 ∧ b^{2, 474}_1 ∧ -b^{2, 474}_0 ∧ p_948) -> break c in CNF: c b^{2, 474}_2 ∨ -b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ -p_948 ∨ break c in DIMACS: 6068 -6069 6070 -948 1162 0 c 2-1 --> 1 c (-b^{2, 474}_2 ∧ b^{2, 474}_1 ∧ -b^{2, 474}_0 ∧ -p_948) -> (-b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ b^{2, 475}_0) c in CNF: c b^{2, 474}_2 ∨ -b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ p_948 ∨ -b^{2, 475}_2 c b^{2, 474}_2 ∨ -b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ p_948 ∨ -b^{2, 475}_1 c b^{2, 474}_2 ∨ -b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ p_948 ∨ b^{2, 475}_0 c in DIMACS: 6068 -6069 6070 948 -6071 0 6068 -6069 6070 948 -6072 0 6068 -6069 6070 948 6073 0 c 1-1 --> 0 c (-b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ b^{2, 474}_0 ∧ -p_948) -> (-b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ -b^{2, 475}_0) c in CNF: c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ p_948 ∨ -b^{2, 475}_2 c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ p_948 ∨ -b^{2, 475}_1 c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ p_948 ∨ -b^{2, 475}_0 c in DIMACS: 6068 6069 -6070 948 -6071 0 6068 6069 -6070 948 -6072 0 6068 6069 -6070 948 -6073 0 c 0-1 --> -1 c (-b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ -b^{2, 474}_0 ∧ -p_948) -> ( b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ b^{2, 475}_0) c in CNF: c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ p_948 ∨ b^{2, 475}_2 c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ p_948 ∨ -b^{2, 475}_1 c b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ p_948 ∨ b^{2, 475}_0 c in DIMACS: 6068 6069 6070 948 6071 0 6068 6069 6070 948 -6072 0 6068 6069 6070 948 6073 0 c -1-1 --> -2 c ( b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ b^{2, 474}_0 ∧ -p_948) -> ( b^{2, 475}_2 ∧ b^{2, 475}_1 ∧ -b^{2, 475}_0) c in CNF: c -b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ p_948 ∨ b^{2, 475}_2 c -b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ p_948 ∨ b^{2, 475}_1 c -b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ p_948 ∨ -b^{2, 475}_0 c in DIMACS: -6068 6069 -6070 948 6071 0 -6068 6069 -6070 948 6072 0 -6068 6069 -6070 948 -6073 0 c -2-1 --> break c ( b^{2, 474}_2 ∧ b^{2, 474}_1 ∧ -b^{2, 474}_0 ∧ -p_948) -> break c in CNF: c -b^{2, 474}_2 ∨ -b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ p_948 ∨ break c in DIMACS: -6068 -6069 6070 948 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 474}_2 ∧ -b^{2, 474}_1 ∧ -b^{2, 474}_0 ∧ true) c in CNF: c -b^{2, 474}_2 ∨ b^{2, 474}_1 ∨ b^{2, 474}_0 ∨ false c in DIMACS: -6068 6069 6070 0 c 3 does not represent an automaton state. c -(-b^{2, 474}_2 ∧ b^{2, 474}_1 ∧ b^{2, 474}_0 ∧ true) c in CNF: c b^{2, 474}_2 ∨ -b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ false c in DIMACS: 6068 -6069 -6070 0 c -3 does not represent an automaton state. c -( b^{2, 474}_2 ∧ b^{2, 474}_1 ∧ b^{2, 474}_0 ∧ true) c in CNF: c -b^{2, 474}_2 ∨ -b^{2, 474}_1 ∨ -b^{2, 474}_0 ∨ false c in DIMACS: -6068 -6069 -6070 0 c i = 475 c -2+1 --> -1 c ( b^{2, 475}_2 ∧ b^{2, 475}_1 ∧ -b^{2, 475}_0 ∧ p_950) -> ( b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ b^{2, 476}_0) c in CNF: c -b^{2, 475}_2 ∨ -b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ -p_950 ∨ b^{2, 476}_2 c -b^{2, 475}_2 ∨ -b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ -p_950 ∨ -b^{2, 476}_1 c -b^{2, 475}_2 ∨ -b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ -p_950 ∨ b^{2, 476}_0 c in DIMACS: -6071 -6072 6073 -950 6074 0 -6071 -6072 6073 -950 -6075 0 -6071 -6072 6073 -950 6076 0 c -1+1 --> 0 c ( b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ b^{2, 475}_0 ∧ p_950) -> (-b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ -b^{2, 476}_0) c in CNF: c -b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ -p_950 ∨ -b^{2, 476}_2 c -b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ -p_950 ∨ -b^{2, 476}_1 c -b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ -p_950 ∨ -b^{2, 476}_0 c in DIMACS: -6071 6072 -6073 -950 -6074 0 -6071 6072 -6073 -950 -6075 0 -6071 6072 -6073 -950 -6076 0 c 0+1 --> 1 c (-b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ -b^{2, 475}_0 ∧ p_950) -> (-b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ b^{2, 476}_0) c in CNF: c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ -p_950 ∨ -b^{2, 476}_2 c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ -p_950 ∨ -b^{2, 476}_1 c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ -p_950 ∨ b^{2, 476}_0 c in DIMACS: 6071 6072 6073 -950 -6074 0 6071 6072 6073 -950 -6075 0 6071 6072 6073 -950 6076 0 c 1+1 --> 2 c (-b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ b^{2, 475}_0 ∧ p_950) -> (-b^{2, 476}_2 ∧ b^{2, 476}_1 ∧ -b^{2, 476}_0) c in CNF: c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ -p_950 ∨ -b^{2, 476}_2 c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ -p_950 ∨ b^{2, 476}_1 c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ -p_950 ∨ -b^{2, 476}_0 c in DIMACS: 6071 6072 -6073 -950 -6074 0 6071 6072 -6073 -950 6075 0 6071 6072 -6073 -950 -6076 0 c 2+1 --> break c (-b^{2, 475}_2 ∧ b^{2, 475}_1 ∧ -b^{2, 475}_0 ∧ p_950) -> break c in CNF: c b^{2, 475}_2 ∨ -b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ -p_950 ∨ break c in DIMACS: 6071 -6072 6073 -950 1162 0 c 2-1 --> 1 c (-b^{2, 475}_2 ∧ b^{2, 475}_1 ∧ -b^{2, 475}_0 ∧ -p_950) -> (-b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ b^{2, 476}_0) c in CNF: c b^{2, 475}_2 ∨ -b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ p_950 ∨ -b^{2, 476}_2 c b^{2, 475}_2 ∨ -b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ p_950 ∨ -b^{2, 476}_1 c b^{2, 475}_2 ∨ -b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ p_950 ∨ b^{2, 476}_0 c in DIMACS: 6071 -6072 6073 950 -6074 0 6071 -6072 6073 950 -6075 0 6071 -6072 6073 950 6076 0 c 1-1 --> 0 c (-b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ b^{2, 475}_0 ∧ -p_950) -> (-b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ -b^{2, 476}_0) c in CNF: c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ p_950 ∨ -b^{2, 476}_2 c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ p_950 ∨ -b^{2, 476}_1 c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ p_950 ∨ -b^{2, 476}_0 c in DIMACS: 6071 6072 -6073 950 -6074 0 6071 6072 -6073 950 -6075 0 6071 6072 -6073 950 -6076 0 c 0-1 --> -1 c (-b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ -b^{2, 475}_0 ∧ -p_950) -> ( b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ b^{2, 476}_0) c in CNF: c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ p_950 ∨ b^{2, 476}_2 c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ p_950 ∨ -b^{2, 476}_1 c b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ p_950 ∨ b^{2, 476}_0 c in DIMACS: 6071 6072 6073 950 6074 0 6071 6072 6073 950 -6075 0 6071 6072 6073 950 6076 0 c -1-1 --> -2 c ( b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ b^{2, 475}_0 ∧ -p_950) -> ( b^{2, 476}_2 ∧ b^{2, 476}_1 ∧ -b^{2, 476}_0) c in CNF: c -b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ p_950 ∨ b^{2, 476}_2 c -b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ p_950 ∨ b^{2, 476}_1 c -b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ p_950 ∨ -b^{2, 476}_0 c in DIMACS: -6071 6072 -6073 950 6074 0 -6071 6072 -6073 950 6075 0 -6071 6072 -6073 950 -6076 0 c -2-1 --> break c ( b^{2, 475}_2 ∧ b^{2, 475}_1 ∧ -b^{2, 475}_0 ∧ -p_950) -> break c in CNF: c -b^{2, 475}_2 ∨ -b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ p_950 ∨ break c in DIMACS: -6071 -6072 6073 950 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 475}_2 ∧ -b^{2, 475}_1 ∧ -b^{2, 475}_0 ∧ true) c in CNF: c -b^{2, 475}_2 ∨ b^{2, 475}_1 ∨ b^{2, 475}_0 ∨ false c in DIMACS: -6071 6072 6073 0 c 3 does not represent an automaton state. c -(-b^{2, 475}_2 ∧ b^{2, 475}_1 ∧ b^{2, 475}_0 ∧ true) c in CNF: c b^{2, 475}_2 ∨ -b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ false c in DIMACS: 6071 -6072 -6073 0 c -3 does not represent an automaton state. c -( b^{2, 475}_2 ∧ b^{2, 475}_1 ∧ b^{2, 475}_0 ∧ true) c in CNF: c -b^{2, 475}_2 ∨ -b^{2, 475}_1 ∨ -b^{2, 475}_0 ∨ false c in DIMACS: -6071 -6072 -6073 0 c i = 476 c -2+1 --> -1 c ( b^{2, 476}_2 ∧ b^{2, 476}_1 ∧ -b^{2, 476}_0 ∧ p_952) -> ( b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ b^{2, 477}_0) c in CNF: c -b^{2, 476}_2 ∨ -b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ -p_952 ∨ b^{2, 477}_2 c -b^{2, 476}_2 ∨ -b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ -p_952 ∨ -b^{2, 477}_1 c -b^{2, 476}_2 ∨ -b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ -p_952 ∨ b^{2, 477}_0 c in DIMACS: -6074 -6075 6076 -952 6077 0 -6074 -6075 6076 -952 -6078 0 -6074 -6075 6076 -952 6079 0 c -1+1 --> 0 c ( b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ b^{2, 476}_0 ∧ p_952) -> (-b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ -b^{2, 477}_0) c in CNF: c -b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ -p_952 ∨ -b^{2, 477}_2 c -b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ -p_952 ∨ -b^{2, 477}_1 c -b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ -p_952 ∨ -b^{2, 477}_0 c in DIMACS: -6074 6075 -6076 -952 -6077 0 -6074 6075 -6076 -952 -6078 0 -6074 6075 -6076 -952 -6079 0 c 0+1 --> 1 c (-b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ -b^{2, 476}_0 ∧ p_952) -> (-b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ b^{2, 477}_0) c in CNF: c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ -p_952 ∨ -b^{2, 477}_2 c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ -p_952 ∨ -b^{2, 477}_1 c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ -p_952 ∨ b^{2, 477}_0 c in DIMACS: 6074 6075 6076 -952 -6077 0 6074 6075 6076 -952 -6078 0 6074 6075 6076 -952 6079 0 c 1+1 --> 2 c (-b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ b^{2, 476}_0 ∧ p_952) -> (-b^{2, 477}_2 ∧ b^{2, 477}_1 ∧ -b^{2, 477}_0) c in CNF: c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ -p_952 ∨ -b^{2, 477}_2 c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ -p_952 ∨ b^{2, 477}_1 c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ -p_952 ∨ -b^{2, 477}_0 c in DIMACS: 6074 6075 -6076 -952 -6077 0 6074 6075 -6076 -952 6078 0 6074 6075 -6076 -952 -6079 0 c 2+1 --> break c (-b^{2, 476}_2 ∧ b^{2, 476}_1 ∧ -b^{2, 476}_0 ∧ p_952) -> break c in CNF: c b^{2, 476}_2 ∨ -b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ -p_952 ∨ break c in DIMACS: 6074 -6075 6076 -952 1162 0 c 2-1 --> 1 c (-b^{2, 476}_2 ∧ b^{2, 476}_1 ∧ -b^{2, 476}_0 ∧ -p_952) -> (-b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ b^{2, 477}_0) c in CNF: c b^{2, 476}_2 ∨ -b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ p_952 ∨ -b^{2, 477}_2 c b^{2, 476}_2 ∨ -b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ p_952 ∨ -b^{2, 477}_1 c b^{2, 476}_2 ∨ -b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ p_952 ∨ b^{2, 477}_0 c in DIMACS: 6074 -6075 6076 952 -6077 0 6074 -6075 6076 952 -6078 0 6074 -6075 6076 952 6079 0 c 1-1 --> 0 c (-b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ b^{2, 476}_0 ∧ -p_952) -> (-b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ -b^{2, 477}_0) c in CNF: c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ p_952 ∨ -b^{2, 477}_2 c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ p_952 ∨ -b^{2, 477}_1 c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ p_952 ∨ -b^{2, 477}_0 c in DIMACS: 6074 6075 -6076 952 -6077 0 6074 6075 -6076 952 -6078 0 6074 6075 -6076 952 -6079 0 c 0-1 --> -1 c (-b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ -b^{2, 476}_0 ∧ -p_952) -> ( b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ b^{2, 477}_0) c in CNF: c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ p_952 ∨ b^{2, 477}_2 c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ p_952 ∨ -b^{2, 477}_1 c b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ p_952 ∨ b^{2, 477}_0 c in DIMACS: 6074 6075 6076 952 6077 0 6074 6075 6076 952 -6078 0 6074 6075 6076 952 6079 0 c -1-1 --> -2 c ( b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ b^{2, 476}_0 ∧ -p_952) -> ( b^{2, 477}_2 ∧ b^{2, 477}_1 ∧ -b^{2, 477}_0) c in CNF: c -b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ p_952 ∨ b^{2, 477}_2 c -b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ p_952 ∨ b^{2, 477}_1 c -b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ p_952 ∨ -b^{2, 477}_0 c in DIMACS: -6074 6075 -6076 952 6077 0 -6074 6075 -6076 952 6078 0 -6074 6075 -6076 952 -6079 0 c -2-1 --> break c ( b^{2, 476}_2 ∧ b^{2, 476}_1 ∧ -b^{2, 476}_0 ∧ -p_952) -> break c in CNF: c -b^{2, 476}_2 ∨ -b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ p_952 ∨ break c in DIMACS: -6074 -6075 6076 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 476}_2 ∧ -b^{2, 476}_1 ∧ -b^{2, 476}_0 ∧ true) c in CNF: c -b^{2, 476}_2 ∨ b^{2, 476}_1 ∨ b^{2, 476}_0 ∨ false c in DIMACS: -6074 6075 6076 0 c 3 does not represent an automaton state. c -(-b^{2, 476}_2 ∧ b^{2, 476}_1 ∧ b^{2, 476}_0 ∧ true) c in CNF: c b^{2, 476}_2 ∨ -b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ false c in DIMACS: 6074 -6075 -6076 0 c -3 does not represent an automaton state. c -( b^{2, 476}_2 ∧ b^{2, 476}_1 ∧ b^{2, 476}_0 ∧ true) c in CNF: c -b^{2, 476}_2 ∨ -b^{2, 476}_1 ∨ -b^{2, 476}_0 ∨ false c in DIMACS: -6074 -6075 -6076 0 c i = 477 c -2+1 --> -1 c ( b^{2, 477}_2 ∧ b^{2, 477}_1 ∧ -b^{2, 477}_0 ∧ p_954) -> ( b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ b^{2, 478}_0) c in CNF: c -b^{2, 477}_2 ∨ -b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ -p_954 ∨ b^{2, 478}_2 c -b^{2, 477}_2 ∨ -b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ -p_954 ∨ -b^{2, 478}_1 c -b^{2, 477}_2 ∨ -b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ -p_954 ∨ b^{2, 478}_0 c in DIMACS: -6077 -6078 6079 -954 6080 0 -6077 -6078 6079 -954 -6081 0 -6077 -6078 6079 -954 6082 0 c -1+1 --> 0 c ( b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ b^{2, 477}_0 ∧ p_954) -> (-b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ -b^{2, 478}_0) c in CNF: c -b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ -p_954 ∨ -b^{2, 478}_2 c -b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ -p_954 ∨ -b^{2, 478}_1 c -b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ -p_954 ∨ -b^{2, 478}_0 c in DIMACS: -6077 6078 -6079 -954 -6080 0 -6077 6078 -6079 -954 -6081 0 -6077 6078 -6079 -954 -6082 0 c 0+1 --> 1 c (-b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ -b^{2, 477}_0 ∧ p_954) -> (-b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ b^{2, 478}_0) c in CNF: c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ -p_954 ∨ -b^{2, 478}_2 c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ -p_954 ∨ -b^{2, 478}_1 c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ -p_954 ∨ b^{2, 478}_0 c in DIMACS: 6077 6078 6079 -954 -6080 0 6077 6078 6079 -954 -6081 0 6077 6078 6079 -954 6082 0 c 1+1 --> 2 c (-b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ b^{2, 477}_0 ∧ p_954) -> (-b^{2, 478}_2 ∧ b^{2, 478}_1 ∧ -b^{2, 478}_0) c in CNF: c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ -p_954 ∨ -b^{2, 478}_2 c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ -p_954 ∨ b^{2, 478}_1 c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ -p_954 ∨ -b^{2, 478}_0 c in DIMACS: 6077 6078 -6079 -954 -6080 0 6077 6078 -6079 -954 6081 0 6077 6078 -6079 -954 -6082 0 c 2+1 --> break c (-b^{2, 477}_2 ∧ b^{2, 477}_1 ∧ -b^{2, 477}_0 ∧ p_954) -> break c in CNF: c b^{2, 477}_2 ∨ -b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ -p_954 ∨ break c in DIMACS: 6077 -6078 6079 -954 1162 0 c 2-1 --> 1 c (-b^{2, 477}_2 ∧ b^{2, 477}_1 ∧ -b^{2, 477}_0 ∧ -p_954) -> (-b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ b^{2, 478}_0) c in CNF: c b^{2, 477}_2 ∨ -b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ p_954 ∨ -b^{2, 478}_2 c b^{2, 477}_2 ∨ -b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ p_954 ∨ -b^{2, 478}_1 c b^{2, 477}_2 ∨ -b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ p_954 ∨ b^{2, 478}_0 c in DIMACS: 6077 -6078 6079 954 -6080 0 6077 -6078 6079 954 -6081 0 6077 -6078 6079 954 6082 0 c 1-1 --> 0 c (-b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ b^{2, 477}_0 ∧ -p_954) -> (-b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ -b^{2, 478}_0) c in CNF: c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ p_954 ∨ -b^{2, 478}_2 c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ p_954 ∨ -b^{2, 478}_1 c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ p_954 ∨ -b^{2, 478}_0 c in DIMACS: 6077 6078 -6079 954 -6080 0 6077 6078 -6079 954 -6081 0 6077 6078 -6079 954 -6082 0 c 0-1 --> -1 c (-b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ -b^{2, 477}_0 ∧ -p_954) -> ( b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ b^{2, 478}_0) c in CNF: c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ p_954 ∨ b^{2, 478}_2 c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ p_954 ∨ -b^{2, 478}_1 c b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ p_954 ∨ b^{2, 478}_0 c in DIMACS: 6077 6078 6079 954 6080 0 6077 6078 6079 954 -6081 0 6077 6078 6079 954 6082 0 c -1-1 --> -2 c ( b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ b^{2, 477}_0 ∧ -p_954) -> ( b^{2, 478}_2 ∧ b^{2, 478}_1 ∧ -b^{2, 478}_0) c in CNF: c -b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ p_954 ∨ b^{2, 478}_2 c -b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ p_954 ∨ b^{2, 478}_1 c -b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ p_954 ∨ -b^{2, 478}_0 c in DIMACS: -6077 6078 -6079 954 6080 0 -6077 6078 -6079 954 6081 0 -6077 6078 -6079 954 -6082 0 c -2-1 --> break c ( b^{2, 477}_2 ∧ b^{2, 477}_1 ∧ -b^{2, 477}_0 ∧ -p_954) -> break c in CNF: c -b^{2, 477}_2 ∨ -b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ p_954 ∨ break c in DIMACS: -6077 -6078 6079 954 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 477}_2 ∧ -b^{2, 477}_1 ∧ -b^{2, 477}_0 ∧ true) c in CNF: c -b^{2, 477}_2 ∨ b^{2, 477}_1 ∨ b^{2, 477}_0 ∨ false c in DIMACS: -6077 6078 6079 0 c 3 does not represent an automaton state. c -(-b^{2, 477}_2 ∧ b^{2, 477}_1 ∧ b^{2, 477}_0 ∧ true) c in CNF: c b^{2, 477}_2 ∨ -b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ false c in DIMACS: 6077 -6078 -6079 0 c -3 does not represent an automaton state. c -( b^{2, 477}_2 ∧ b^{2, 477}_1 ∧ b^{2, 477}_0 ∧ true) c in CNF: c -b^{2, 477}_2 ∨ -b^{2, 477}_1 ∨ -b^{2, 477}_0 ∨ false c in DIMACS: -6077 -6078 -6079 0 c i = 478 c -2+1 --> -1 c ( b^{2, 478}_2 ∧ b^{2, 478}_1 ∧ -b^{2, 478}_0 ∧ p_956) -> ( b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ b^{2, 479}_0) c in CNF: c -b^{2, 478}_2 ∨ -b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ -p_956 ∨ b^{2, 479}_2 c -b^{2, 478}_2 ∨ -b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ -p_956 ∨ -b^{2, 479}_1 c -b^{2, 478}_2 ∨ -b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ -p_956 ∨ b^{2, 479}_0 c in DIMACS: -6080 -6081 6082 -956 6083 0 -6080 -6081 6082 -956 -6084 0 -6080 -6081 6082 -956 6085 0 c -1+1 --> 0 c ( b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ b^{2, 478}_0 ∧ p_956) -> (-b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ -b^{2, 479}_0) c in CNF: c -b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ -p_956 ∨ -b^{2, 479}_2 c -b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ -p_956 ∨ -b^{2, 479}_1 c -b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ -p_956 ∨ -b^{2, 479}_0 c in DIMACS: -6080 6081 -6082 -956 -6083 0 -6080 6081 -6082 -956 -6084 0 -6080 6081 -6082 -956 -6085 0 c 0+1 --> 1 c (-b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ -b^{2, 478}_0 ∧ p_956) -> (-b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ b^{2, 479}_0) c in CNF: c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ -p_956 ∨ -b^{2, 479}_2 c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ -p_956 ∨ -b^{2, 479}_1 c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ -p_956 ∨ b^{2, 479}_0 c in DIMACS: 6080 6081 6082 -956 -6083 0 6080 6081 6082 -956 -6084 0 6080 6081 6082 -956 6085 0 c 1+1 --> 2 c (-b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ b^{2, 478}_0 ∧ p_956) -> (-b^{2, 479}_2 ∧ b^{2, 479}_1 ∧ -b^{2, 479}_0) c in CNF: c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ -p_956 ∨ -b^{2, 479}_2 c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ -p_956 ∨ b^{2, 479}_1 c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ -p_956 ∨ -b^{2, 479}_0 c in DIMACS: 6080 6081 -6082 -956 -6083 0 6080 6081 -6082 -956 6084 0 6080 6081 -6082 -956 -6085 0 c 2+1 --> break c (-b^{2, 478}_2 ∧ b^{2, 478}_1 ∧ -b^{2, 478}_0 ∧ p_956) -> break c in CNF: c b^{2, 478}_2 ∨ -b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ -p_956 ∨ break c in DIMACS: 6080 -6081 6082 -956 1162 0 c 2-1 --> 1 c (-b^{2, 478}_2 ∧ b^{2, 478}_1 ∧ -b^{2, 478}_0 ∧ -p_956) -> (-b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ b^{2, 479}_0) c in CNF: c b^{2, 478}_2 ∨ -b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ p_956 ∨ -b^{2, 479}_2 c b^{2, 478}_2 ∨ -b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ p_956 ∨ -b^{2, 479}_1 c b^{2, 478}_2 ∨ -b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ p_956 ∨ b^{2, 479}_0 c in DIMACS: 6080 -6081 6082 956 -6083 0 6080 -6081 6082 956 -6084 0 6080 -6081 6082 956 6085 0 c 1-1 --> 0 c (-b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ b^{2, 478}_0 ∧ -p_956) -> (-b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ -b^{2, 479}_0) c in CNF: c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ p_956 ∨ -b^{2, 479}_2 c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ p_956 ∨ -b^{2, 479}_1 c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ p_956 ∨ -b^{2, 479}_0 c in DIMACS: 6080 6081 -6082 956 -6083 0 6080 6081 -6082 956 -6084 0 6080 6081 -6082 956 -6085 0 c 0-1 --> -1 c (-b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ -b^{2, 478}_0 ∧ -p_956) -> ( b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ b^{2, 479}_0) c in CNF: c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ p_956 ∨ b^{2, 479}_2 c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ p_956 ∨ -b^{2, 479}_1 c b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ p_956 ∨ b^{2, 479}_0 c in DIMACS: 6080 6081 6082 956 6083 0 6080 6081 6082 956 -6084 0 6080 6081 6082 956 6085 0 c -1-1 --> -2 c ( b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ b^{2, 478}_0 ∧ -p_956) -> ( b^{2, 479}_2 ∧ b^{2, 479}_1 ∧ -b^{2, 479}_0) c in CNF: c -b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ p_956 ∨ b^{2, 479}_2 c -b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ p_956 ∨ b^{2, 479}_1 c -b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ p_956 ∨ -b^{2, 479}_0 c in DIMACS: -6080 6081 -6082 956 6083 0 -6080 6081 -6082 956 6084 0 -6080 6081 -6082 956 -6085 0 c -2-1 --> break c ( b^{2, 478}_2 ∧ b^{2, 478}_1 ∧ -b^{2, 478}_0 ∧ -p_956) -> break c in CNF: c -b^{2, 478}_2 ∨ -b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ p_956 ∨ break c in DIMACS: -6080 -6081 6082 956 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 478}_2 ∧ -b^{2, 478}_1 ∧ -b^{2, 478}_0 ∧ true) c in CNF: c -b^{2, 478}_2 ∨ b^{2, 478}_1 ∨ b^{2, 478}_0 ∨ false c in DIMACS: -6080 6081 6082 0 c 3 does not represent an automaton state. c -(-b^{2, 478}_2 ∧ b^{2, 478}_1 ∧ b^{2, 478}_0 ∧ true) c in CNF: c b^{2, 478}_2 ∨ -b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ false c in DIMACS: 6080 -6081 -6082 0 c -3 does not represent an automaton state. c -( b^{2, 478}_2 ∧ b^{2, 478}_1 ∧ b^{2, 478}_0 ∧ true) c in CNF: c -b^{2, 478}_2 ∨ -b^{2, 478}_1 ∨ -b^{2, 478}_0 ∨ false c in DIMACS: -6080 -6081 -6082 0 c i = 479 c -2+1 --> -1 c ( b^{2, 479}_2 ∧ b^{2, 479}_1 ∧ -b^{2, 479}_0 ∧ p_958) -> ( b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ b^{2, 480}_0) c in CNF: c -b^{2, 479}_2 ∨ -b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ -p_958 ∨ b^{2, 480}_2 c -b^{2, 479}_2 ∨ -b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ -p_958 ∨ -b^{2, 480}_1 c -b^{2, 479}_2 ∨ -b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ -p_958 ∨ b^{2, 480}_0 c in DIMACS: -6083 -6084 6085 -958 6086 0 -6083 -6084 6085 -958 -6087 0 -6083 -6084 6085 -958 6088 0 c -1+1 --> 0 c ( b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ b^{2, 479}_0 ∧ p_958) -> (-b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ -b^{2, 480}_0) c in CNF: c -b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ -p_958 ∨ -b^{2, 480}_2 c -b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ -p_958 ∨ -b^{2, 480}_1 c -b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ -p_958 ∨ -b^{2, 480}_0 c in DIMACS: -6083 6084 -6085 -958 -6086 0 -6083 6084 -6085 -958 -6087 0 -6083 6084 -6085 -958 -6088 0 c 0+1 --> 1 c (-b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ -b^{2, 479}_0 ∧ p_958) -> (-b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ b^{2, 480}_0) c in CNF: c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ -p_958 ∨ -b^{2, 480}_2 c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ -p_958 ∨ -b^{2, 480}_1 c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ -p_958 ∨ b^{2, 480}_0 c in DIMACS: 6083 6084 6085 -958 -6086 0 6083 6084 6085 -958 -6087 0 6083 6084 6085 -958 6088 0 c 1+1 --> 2 c (-b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ b^{2, 479}_0 ∧ p_958) -> (-b^{2, 480}_2 ∧ b^{2, 480}_1 ∧ -b^{2, 480}_0) c in CNF: c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ -p_958 ∨ -b^{2, 480}_2 c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ -p_958 ∨ b^{2, 480}_1 c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ -p_958 ∨ -b^{2, 480}_0 c in DIMACS: 6083 6084 -6085 -958 -6086 0 6083 6084 -6085 -958 6087 0 6083 6084 -6085 -958 -6088 0 c 2+1 --> break c (-b^{2, 479}_2 ∧ b^{2, 479}_1 ∧ -b^{2, 479}_0 ∧ p_958) -> break c in CNF: c b^{2, 479}_2 ∨ -b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ -p_958 ∨ break c in DIMACS: 6083 -6084 6085 -958 1162 0 c 2-1 --> 1 c (-b^{2, 479}_2 ∧ b^{2, 479}_1 ∧ -b^{2, 479}_0 ∧ -p_958) -> (-b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ b^{2, 480}_0) c in CNF: c b^{2, 479}_2 ∨ -b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ p_958 ∨ -b^{2, 480}_2 c b^{2, 479}_2 ∨ -b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ p_958 ∨ -b^{2, 480}_1 c b^{2, 479}_2 ∨ -b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ p_958 ∨ b^{2, 480}_0 c in DIMACS: 6083 -6084 6085 958 -6086 0 6083 -6084 6085 958 -6087 0 6083 -6084 6085 958 6088 0 c 1-1 --> 0 c (-b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ b^{2, 479}_0 ∧ -p_958) -> (-b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ -b^{2, 480}_0) c in CNF: c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ p_958 ∨ -b^{2, 480}_2 c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ p_958 ∨ -b^{2, 480}_1 c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ p_958 ∨ -b^{2, 480}_0 c in DIMACS: 6083 6084 -6085 958 -6086 0 6083 6084 -6085 958 -6087 0 6083 6084 -6085 958 -6088 0 c 0-1 --> -1 c (-b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ -b^{2, 479}_0 ∧ -p_958) -> ( b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ b^{2, 480}_0) c in CNF: c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ p_958 ∨ b^{2, 480}_2 c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ p_958 ∨ -b^{2, 480}_1 c b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ p_958 ∨ b^{2, 480}_0 c in DIMACS: 6083 6084 6085 958 6086 0 6083 6084 6085 958 -6087 0 6083 6084 6085 958 6088 0 c -1-1 --> -2 c ( b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ b^{2, 479}_0 ∧ -p_958) -> ( b^{2, 480}_2 ∧ b^{2, 480}_1 ∧ -b^{2, 480}_0) c in CNF: c -b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ p_958 ∨ b^{2, 480}_2 c -b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ p_958 ∨ b^{2, 480}_1 c -b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ p_958 ∨ -b^{2, 480}_0 c in DIMACS: -6083 6084 -6085 958 6086 0 -6083 6084 -6085 958 6087 0 -6083 6084 -6085 958 -6088 0 c -2-1 --> break c ( b^{2, 479}_2 ∧ b^{2, 479}_1 ∧ -b^{2, 479}_0 ∧ -p_958) -> break c in CNF: c -b^{2, 479}_2 ∨ -b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ p_958 ∨ break c in DIMACS: -6083 -6084 6085 958 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 479}_2 ∧ -b^{2, 479}_1 ∧ -b^{2, 479}_0 ∧ true) c in CNF: c -b^{2, 479}_2 ∨ b^{2, 479}_1 ∨ b^{2, 479}_0 ∨ false c in DIMACS: -6083 6084 6085 0 c 3 does not represent an automaton state. c -(-b^{2, 479}_2 ∧ b^{2, 479}_1 ∧ b^{2, 479}_0 ∧ true) c in CNF: c b^{2, 479}_2 ∨ -b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ false c in DIMACS: 6083 -6084 -6085 0 c -3 does not represent an automaton state. c -( b^{2, 479}_2 ∧ b^{2, 479}_1 ∧ b^{2, 479}_0 ∧ true) c in CNF: c -b^{2, 479}_2 ∨ -b^{2, 479}_1 ∨ -b^{2, 479}_0 ∨ false c in DIMACS: -6083 -6084 -6085 0 c i = 480 c -2+1 --> -1 c ( b^{2, 480}_2 ∧ b^{2, 480}_1 ∧ -b^{2, 480}_0 ∧ p_960) -> ( b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ b^{2, 481}_0) c in CNF: c -b^{2, 480}_2 ∨ -b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ -p_960 ∨ b^{2, 481}_2 c -b^{2, 480}_2 ∨ -b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ -p_960 ∨ -b^{2, 481}_1 c -b^{2, 480}_2 ∨ -b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ -p_960 ∨ b^{2, 481}_0 c in DIMACS: -6086 -6087 6088 -960 6089 0 -6086 -6087 6088 -960 -6090 0 -6086 -6087 6088 -960 6091 0 c -1+1 --> 0 c ( b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ b^{2, 480}_0 ∧ p_960) -> (-b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ -b^{2, 481}_0) c in CNF: c -b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ -p_960 ∨ -b^{2, 481}_2 c -b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ -p_960 ∨ -b^{2, 481}_1 c -b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ -p_960 ∨ -b^{2, 481}_0 c in DIMACS: -6086 6087 -6088 -960 -6089 0 -6086 6087 -6088 -960 -6090 0 -6086 6087 -6088 -960 -6091 0 c 0+1 --> 1 c (-b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ -b^{2, 480}_0 ∧ p_960) -> (-b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ b^{2, 481}_0) c in CNF: c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ -p_960 ∨ -b^{2, 481}_2 c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ -p_960 ∨ -b^{2, 481}_1 c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ -p_960 ∨ b^{2, 481}_0 c in DIMACS: 6086 6087 6088 -960 -6089 0 6086 6087 6088 -960 -6090 0 6086 6087 6088 -960 6091 0 c 1+1 --> 2 c (-b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ b^{2, 480}_0 ∧ p_960) -> (-b^{2, 481}_2 ∧ b^{2, 481}_1 ∧ -b^{2, 481}_0) c in CNF: c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ -p_960 ∨ -b^{2, 481}_2 c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ -p_960 ∨ b^{2, 481}_1 c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ -p_960 ∨ -b^{2, 481}_0 c in DIMACS: 6086 6087 -6088 -960 -6089 0 6086 6087 -6088 -960 6090 0 6086 6087 -6088 -960 -6091 0 c 2+1 --> break c (-b^{2, 480}_2 ∧ b^{2, 480}_1 ∧ -b^{2, 480}_0 ∧ p_960) -> break c in CNF: c b^{2, 480}_2 ∨ -b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ -p_960 ∨ break c in DIMACS: 6086 -6087 6088 -960 1162 0 c 2-1 --> 1 c (-b^{2, 480}_2 ∧ b^{2, 480}_1 ∧ -b^{2, 480}_0 ∧ -p_960) -> (-b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ b^{2, 481}_0) c in CNF: c b^{2, 480}_2 ∨ -b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ p_960 ∨ -b^{2, 481}_2 c b^{2, 480}_2 ∨ -b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ p_960 ∨ -b^{2, 481}_1 c b^{2, 480}_2 ∨ -b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ p_960 ∨ b^{2, 481}_0 c in DIMACS: 6086 -6087 6088 960 -6089 0 6086 -6087 6088 960 -6090 0 6086 -6087 6088 960 6091 0 c 1-1 --> 0 c (-b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ b^{2, 480}_0 ∧ -p_960) -> (-b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ -b^{2, 481}_0) c in CNF: c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ p_960 ∨ -b^{2, 481}_2 c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ p_960 ∨ -b^{2, 481}_1 c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ p_960 ∨ -b^{2, 481}_0 c in DIMACS: 6086 6087 -6088 960 -6089 0 6086 6087 -6088 960 -6090 0 6086 6087 -6088 960 -6091 0 c 0-1 --> -1 c (-b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ -b^{2, 480}_0 ∧ -p_960) -> ( b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ b^{2, 481}_0) c in CNF: c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ p_960 ∨ b^{2, 481}_2 c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ p_960 ∨ -b^{2, 481}_1 c b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ p_960 ∨ b^{2, 481}_0 c in DIMACS: 6086 6087 6088 960 6089 0 6086 6087 6088 960 -6090 0 6086 6087 6088 960 6091 0 c -1-1 --> -2 c ( b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ b^{2, 480}_0 ∧ -p_960) -> ( b^{2, 481}_2 ∧ b^{2, 481}_1 ∧ -b^{2, 481}_0) c in CNF: c -b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ p_960 ∨ b^{2, 481}_2 c -b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ p_960 ∨ b^{2, 481}_1 c -b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ p_960 ∨ -b^{2, 481}_0 c in DIMACS: -6086 6087 -6088 960 6089 0 -6086 6087 -6088 960 6090 0 -6086 6087 -6088 960 -6091 0 c -2-1 --> break c ( b^{2, 480}_2 ∧ b^{2, 480}_1 ∧ -b^{2, 480}_0 ∧ -p_960) -> break c in CNF: c -b^{2, 480}_2 ∨ -b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ p_960 ∨ break c in DIMACS: -6086 -6087 6088 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 480}_2 ∧ -b^{2, 480}_1 ∧ -b^{2, 480}_0 ∧ true) c in CNF: c -b^{2, 480}_2 ∨ b^{2, 480}_1 ∨ b^{2, 480}_0 ∨ false c in DIMACS: -6086 6087 6088 0 c 3 does not represent an automaton state. c -(-b^{2, 480}_2 ∧ b^{2, 480}_1 ∧ b^{2, 480}_0 ∧ true) c in CNF: c b^{2, 480}_2 ∨ -b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ false c in DIMACS: 6086 -6087 -6088 0 c -3 does not represent an automaton state. c -( b^{2, 480}_2 ∧ b^{2, 480}_1 ∧ b^{2, 480}_0 ∧ true) c in CNF: c -b^{2, 480}_2 ∨ -b^{2, 480}_1 ∨ -b^{2, 480}_0 ∨ false c in DIMACS: -6086 -6087 -6088 0 c i = 481 c -2+1 --> -1 c ( b^{2, 481}_2 ∧ b^{2, 481}_1 ∧ -b^{2, 481}_0 ∧ p_962) -> ( b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ b^{2, 482}_0) c in CNF: c -b^{2, 481}_2 ∨ -b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ -p_962 ∨ b^{2, 482}_2 c -b^{2, 481}_2 ∨ -b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ -p_962 ∨ -b^{2, 482}_1 c -b^{2, 481}_2 ∨ -b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ -p_962 ∨ b^{2, 482}_0 c in DIMACS: -6089 -6090 6091 -962 6092 0 -6089 -6090 6091 -962 -6093 0 -6089 -6090 6091 -962 6094 0 c -1+1 --> 0 c ( b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ b^{2, 481}_0 ∧ p_962) -> (-b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ -b^{2, 482}_0) c in CNF: c -b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ -p_962 ∨ -b^{2, 482}_2 c -b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ -p_962 ∨ -b^{2, 482}_1 c -b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ -p_962 ∨ -b^{2, 482}_0 c in DIMACS: -6089 6090 -6091 -962 -6092 0 -6089 6090 -6091 -962 -6093 0 -6089 6090 -6091 -962 -6094 0 c 0+1 --> 1 c (-b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ -b^{2, 481}_0 ∧ p_962) -> (-b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ b^{2, 482}_0) c in CNF: c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ -p_962 ∨ -b^{2, 482}_2 c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ -p_962 ∨ -b^{2, 482}_1 c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ -p_962 ∨ b^{2, 482}_0 c in DIMACS: 6089 6090 6091 -962 -6092 0 6089 6090 6091 -962 -6093 0 6089 6090 6091 -962 6094 0 c 1+1 --> 2 c (-b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ b^{2, 481}_0 ∧ p_962) -> (-b^{2, 482}_2 ∧ b^{2, 482}_1 ∧ -b^{2, 482}_0) c in CNF: c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ -p_962 ∨ -b^{2, 482}_2 c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ -p_962 ∨ b^{2, 482}_1 c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ -p_962 ∨ -b^{2, 482}_0 c in DIMACS: 6089 6090 -6091 -962 -6092 0 6089 6090 -6091 -962 6093 0 6089 6090 -6091 -962 -6094 0 c 2+1 --> break c (-b^{2, 481}_2 ∧ b^{2, 481}_1 ∧ -b^{2, 481}_0 ∧ p_962) -> break c in CNF: c b^{2, 481}_2 ∨ -b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ -p_962 ∨ break c in DIMACS: 6089 -6090 6091 -962 1162 0 c 2-1 --> 1 c (-b^{2, 481}_2 ∧ b^{2, 481}_1 ∧ -b^{2, 481}_0 ∧ -p_962) -> (-b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ b^{2, 482}_0) c in CNF: c b^{2, 481}_2 ∨ -b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ p_962 ∨ -b^{2, 482}_2 c b^{2, 481}_2 ∨ -b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ p_962 ∨ -b^{2, 482}_1 c b^{2, 481}_2 ∨ -b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ p_962 ∨ b^{2, 482}_0 c in DIMACS: 6089 -6090 6091 962 -6092 0 6089 -6090 6091 962 -6093 0 6089 -6090 6091 962 6094 0 c 1-1 --> 0 c (-b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ b^{2, 481}_0 ∧ -p_962) -> (-b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ -b^{2, 482}_0) c in CNF: c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ p_962 ∨ -b^{2, 482}_2 c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ p_962 ∨ -b^{2, 482}_1 c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ p_962 ∨ -b^{2, 482}_0 c in DIMACS: 6089 6090 -6091 962 -6092 0 6089 6090 -6091 962 -6093 0 6089 6090 -6091 962 -6094 0 c 0-1 --> -1 c (-b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ -b^{2, 481}_0 ∧ -p_962) -> ( b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ b^{2, 482}_0) c in CNF: c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ p_962 ∨ b^{2, 482}_2 c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ p_962 ∨ -b^{2, 482}_1 c b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ p_962 ∨ b^{2, 482}_0 c in DIMACS: 6089 6090 6091 962 6092 0 6089 6090 6091 962 -6093 0 6089 6090 6091 962 6094 0 c -1-1 --> -2 c ( b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ b^{2, 481}_0 ∧ -p_962) -> ( b^{2, 482}_2 ∧ b^{2, 482}_1 ∧ -b^{2, 482}_0) c in CNF: c -b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ p_962 ∨ b^{2, 482}_2 c -b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ p_962 ∨ b^{2, 482}_1 c -b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ p_962 ∨ -b^{2, 482}_0 c in DIMACS: -6089 6090 -6091 962 6092 0 -6089 6090 -6091 962 6093 0 -6089 6090 -6091 962 -6094 0 c -2-1 --> break c ( b^{2, 481}_2 ∧ b^{2, 481}_1 ∧ -b^{2, 481}_0 ∧ -p_962) -> break c in CNF: c -b^{2, 481}_2 ∨ -b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ p_962 ∨ break c in DIMACS: -6089 -6090 6091 962 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 481}_2 ∧ -b^{2, 481}_1 ∧ -b^{2, 481}_0 ∧ true) c in CNF: c -b^{2, 481}_2 ∨ b^{2, 481}_1 ∨ b^{2, 481}_0 ∨ false c in DIMACS: -6089 6090 6091 0 c 3 does not represent an automaton state. c -(-b^{2, 481}_2 ∧ b^{2, 481}_1 ∧ b^{2, 481}_0 ∧ true) c in CNF: c b^{2, 481}_2 ∨ -b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ false c in DIMACS: 6089 -6090 -6091 0 c -3 does not represent an automaton state. c -( b^{2, 481}_2 ∧ b^{2, 481}_1 ∧ b^{2, 481}_0 ∧ true) c in CNF: c -b^{2, 481}_2 ∨ -b^{2, 481}_1 ∨ -b^{2, 481}_0 ∨ false c in DIMACS: -6089 -6090 -6091 0 c i = 482 c -2+1 --> -1 c ( b^{2, 482}_2 ∧ b^{2, 482}_1 ∧ -b^{2, 482}_0 ∧ p_964) -> ( b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ b^{2, 483}_0) c in CNF: c -b^{2, 482}_2 ∨ -b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ -p_964 ∨ b^{2, 483}_2 c -b^{2, 482}_2 ∨ -b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ -p_964 ∨ -b^{2, 483}_1 c -b^{2, 482}_2 ∨ -b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ -p_964 ∨ b^{2, 483}_0 c in DIMACS: -6092 -6093 6094 -964 6095 0 -6092 -6093 6094 -964 -6096 0 -6092 -6093 6094 -964 6097 0 c -1+1 --> 0 c ( b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ b^{2, 482}_0 ∧ p_964) -> (-b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ -b^{2, 483}_0) c in CNF: c -b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ -p_964 ∨ -b^{2, 483}_2 c -b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ -p_964 ∨ -b^{2, 483}_1 c -b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ -p_964 ∨ -b^{2, 483}_0 c in DIMACS: -6092 6093 -6094 -964 -6095 0 -6092 6093 -6094 -964 -6096 0 -6092 6093 -6094 -964 -6097 0 c 0+1 --> 1 c (-b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ -b^{2, 482}_0 ∧ p_964) -> (-b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ b^{2, 483}_0) c in CNF: c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ -p_964 ∨ -b^{2, 483}_2 c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ -p_964 ∨ -b^{2, 483}_1 c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ -p_964 ∨ b^{2, 483}_0 c in DIMACS: 6092 6093 6094 -964 -6095 0 6092 6093 6094 -964 -6096 0 6092 6093 6094 -964 6097 0 c 1+1 --> 2 c (-b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ b^{2, 482}_0 ∧ p_964) -> (-b^{2, 483}_2 ∧ b^{2, 483}_1 ∧ -b^{2, 483}_0) c in CNF: c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ -p_964 ∨ -b^{2, 483}_2 c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ -p_964 ∨ b^{2, 483}_1 c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ -p_964 ∨ -b^{2, 483}_0 c in DIMACS: 6092 6093 -6094 -964 -6095 0 6092 6093 -6094 -964 6096 0 6092 6093 -6094 -964 -6097 0 c 2+1 --> break c (-b^{2, 482}_2 ∧ b^{2, 482}_1 ∧ -b^{2, 482}_0 ∧ p_964) -> break c in CNF: c b^{2, 482}_2 ∨ -b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ -p_964 ∨ break c in DIMACS: 6092 -6093 6094 -964 1162 0 c 2-1 --> 1 c (-b^{2, 482}_2 ∧ b^{2, 482}_1 ∧ -b^{2, 482}_0 ∧ -p_964) -> (-b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ b^{2, 483}_0) c in CNF: c b^{2, 482}_2 ∨ -b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ p_964 ∨ -b^{2, 483}_2 c b^{2, 482}_2 ∨ -b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ p_964 ∨ -b^{2, 483}_1 c b^{2, 482}_2 ∨ -b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ p_964 ∨ b^{2, 483}_0 c in DIMACS: 6092 -6093 6094 964 -6095 0 6092 -6093 6094 964 -6096 0 6092 -6093 6094 964 6097 0 c 1-1 --> 0 c (-b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ b^{2, 482}_0 ∧ -p_964) -> (-b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ -b^{2, 483}_0) c in CNF: c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ p_964 ∨ -b^{2, 483}_2 c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ p_964 ∨ -b^{2, 483}_1 c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ p_964 ∨ -b^{2, 483}_0 c in DIMACS: 6092 6093 -6094 964 -6095 0 6092 6093 -6094 964 -6096 0 6092 6093 -6094 964 -6097 0 c 0-1 --> -1 c (-b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ -b^{2, 482}_0 ∧ -p_964) -> ( b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ b^{2, 483}_0) c in CNF: c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ p_964 ∨ b^{2, 483}_2 c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ p_964 ∨ -b^{2, 483}_1 c b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ p_964 ∨ b^{2, 483}_0 c in DIMACS: 6092 6093 6094 964 6095 0 6092 6093 6094 964 -6096 0 6092 6093 6094 964 6097 0 c -1-1 --> -2 c ( b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ b^{2, 482}_0 ∧ -p_964) -> ( b^{2, 483}_2 ∧ b^{2, 483}_1 ∧ -b^{2, 483}_0) c in CNF: c -b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ p_964 ∨ b^{2, 483}_2 c -b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ p_964 ∨ b^{2, 483}_1 c -b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ p_964 ∨ -b^{2, 483}_0 c in DIMACS: -6092 6093 -6094 964 6095 0 -6092 6093 -6094 964 6096 0 -6092 6093 -6094 964 -6097 0 c -2-1 --> break c ( b^{2, 482}_2 ∧ b^{2, 482}_1 ∧ -b^{2, 482}_0 ∧ -p_964) -> break c in CNF: c -b^{2, 482}_2 ∨ -b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ p_964 ∨ break c in DIMACS: -6092 -6093 6094 964 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 482}_2 ∧ -b^{2, 482}_1 ∧ -b^{2, 482}_0 ∧ true) c in CNF: c -b^{2, 482}_2 ∨ b^{2, 482}_1 ∨ b^{2, 482}_0 ∨ false c in DIMACS: -6092 6093 6094 0 c 3 does not represent an automaton state. c -(-b^{2, 482}_2 ∧ b^{2, 482}_1 ∧ b^{2, 482}_0 ∧ true) c in CNF: c b^{2, 482}_2 ∨ -b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ false c in DIMACS: 6092 -6093 -6094 0 c -3 does not represent an automaton state. c -( b^{2, 482}_2 ∧ b^{2, 482}_1 ∧ b^{2, 482}_0 ∧ true) c in CNF: c -b^{2, 482}_2 ∨ -b^{2, 482}_1 ∨ -b^{2, 482}_0 ∨ false c in DIMACS: -6092 -6093 -6094 0 c i = 483 c -2+1 --> -1 c ( b^{2, 483}_2 ∧ b^{2, 483}_1 ∧ -b^{2, 483}_0 ∧ p_966) -> ( b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ b^{2, 484}_0) c in CNF: c -b^{2, 483}_2 ∨ -b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ -p_966 ∨ b^{2, 484}_2 c -b^{2, 483}_2 ∨ -b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ -p_966 ∨ -b^{2, 484}_1 c -b^{2, 483}_2 ∨ -b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ -p_966 ∨ b^{2, 484}_0 c in DIMACS: -6095 -6096 6097 -966 6098 0 -6095 -6096 6097 -966 -6099 0 -6095 -6096 6097 -966 6100 0 c -1+1 --> 0 c ( b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ b^{2, 483}_0 ∧ p_966) -> (-b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ -b^{2, 484}_0) c in CNF: c -b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ -p_966 ∨ -b^{2, 484}_2 c -b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ -p_966 ∨ -b^{2, 484}_1 c -b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ -p_966 ∨ -b^{2, 484}_0 c in DIMACS: -6095 6096 -6097 -966 -6098 0 -6095 6096 -6097 -966 -6099 0 -6095 6096 -6097 -966 -6100 0 c 0+1 --> 1 c (-b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ -b^{2, 483}_0 ∧ p_966) -> (-b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ b^{2, 484}_0) c in CNF: c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ -p_966 ∨ -b^{2, 484}_2 c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ -p_966 ∨ -b^{2, 484}_1 c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ -p_966 ∨ b^{2, 484}_0 c in DIMACS: 6095 6096 6097 -966 -6098 0 6095 6096 6097 -966 -6099 0 6095 6096 6097 -966 6100 0 c 1+1 --> 2 c (-b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ b^{2, 483}_0 ∧ p_966) -> (-b^{2, 484}_2 ∧ b^{2, 484}_1 ∧ -b^{2, 484}_0) c in CNF: c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ -p_966 ∨ -b^{2, 484}_2 c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ -p_966 ∨ b^{2, 484}_1 c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ -p_966 ∨ -b^{2, 484}_0 c in DIMACS: 6095 6096 -6097 -966 -6098 0 6095 6096 -6097 -966 6099 0 6095 6096 -6097 -966 -6100 0 c 2+1 --> break c (-b^{2, 483}_2 ∧ b^{2, 483}_1 ∧ -b^{2, 483}_0 ∧ p_966) -> break c in CNF: c b^{2, 483}_2 ∨ -b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ -p_966 ∨ break c in DIMACS: 6095 -6096 6097 -966 1162 0 c 2-1 --> 1 c (-b^{2, 483}_2 ∧ b^{2, 483}_1 ∧ -b^{2, 483}_0 ∧ -p_966) -> (-b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ b^{2, 484}_0) c in CNF: c b^{2, 483}_2 ∨ -b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ p_966 ∨ -b^{2, 484}_2 c b^{2, 483}_2 ∨ -b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ p_966 ∨ -b^{2, 484}_1 c b^{2, 483}_2 ∨ -b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ p_966 ∨ b^{2, 484}_0 c in DIMACS: 6095 -6096 6097 966 -6098 0 6095 -6096 6097 966 -6099 0 6095 -6096 6097 966 6100 0 c 1-1 --> 0 c (-b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ b^{2, 483}_0 ∧ -p_966) -> (-b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ -b^{2, 484}_0) c in CNF: c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ p_966 ∨ -b^{2, 484}_2 c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ p_966 ∨ -b^{2, 484}_1 c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ p_966 ∨ -b^{2, 484}_0 c in DIMACS: 6095 6096 -6097 966 -6098 0 6095 6096 -6097 966 -6099 0 6095 6096 -6097 966 -6100 0 c 0-1 --> -1 c (-b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ -b^{2, 483}_0 ∧ -p_966) -> ( b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ b^{2, 484}_0) c in CNF: c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ p_966 ∨ b^{2, 484}_2 c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ p_966 ∨ -b^{2, 484}_1 c b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ p_966 ∨ b^{2, 484}_0 c in DIMACS: 6095 6096 6097 966 6098 0 6095 6096 6097 966 -6099 0 6095 6096 6097 966 6100 0 c -1-1 --> -2 c ( b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ b^{2, 483}_0 ∧ -p_966) -> ( b^{2, 484}_2 ∧ b^{2, 484}_1 ∧ -b^{2, 484}_0) c in CNF: c -b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ p_966 ∨ b^{2, 484}_2 c -b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ p_966 ∨ b^{2, 484}_1 c -b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ p_966 ∨ -b^{2, 484}_0 c in DIMACS: -6095 6096 -6097 966 6098 0 -6095 6096 -6097 966 6099 0 -6095 6096 -6097 966 -6100 0 c -2-1 --> break c ( b^{2, 483}_2 ∧ b^{2, 483}_1 ∧ -b^{2, 483}_0 ∧ -p_966) -> break c in CNF: c -b^{2, 483}_2 ∨ -b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ p_966 ∨ break c in DIMACS: -6095 -6096 6097 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 483}_2 ∧ -b^{2, 483}_1 ∧ -b^{2, 483}_0 ∧ true) c in CNF: c -b^{2, 483}_2 ∨ b^{2, 483}_1 ∨ b^{2, 483}_0 ∨ false c in DIMACS: -6095 6096 6097 0 c 3 does not represent an automaton state. c -(-b^{2, 483}_2 ∧ b^{2, 483}_1 ∧ b^{2, 483}_0 ∧ true) c in CNF: c b^{2, 483}_2 ∨ -b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ false c in DIMACS: 6095 -6096 -6097 0 c -3 does not represent an automaton state. c -( b^{2, 483}_2 ∧ b^{2, 483}_1 ∧ b^{2, 483}_0 ∧ true) c in CNF: c -b^{2, 483}_2 ∨ -b^{2, 483}_1 ∨ -b^{2, 483}_0 ∨ false c in DIMACS: -6095 -6096 -6097 0 c i = 484 c -2+1 --> -1 c ( b^{2, 484}_2 ∧ b^{2, 484}_1 ∧ -b^{2, 484}_0 ∧ p_968) -> ( b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ b^{2, 485}_0) c in CNF: c -b^{2, 484}_2 ∨ -b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ -p_968 ∨ b^{2, 485}_2 c -b^{2, 484}_2 ∨ -b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ -p_968 ∨ -b^{2, 485}_1 c -b^{2, 484}_2 ∨ -b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ -p_968 ∨ b^{2, 485}_0 c in DIMACS: -6098 -6099 6100 -968 6101 0 -6098 -6099 6100 -968 -6102 0 -6098 -6099 6100 -968 6103 0 c -1+1 --> 0 c ( b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ b^{2, 484}_0 ∧ p_968) -> (-b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ -b^{2, 485}_0) c in CNF: c -b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ -p_968 ∨ -b^{2, 485}_2 c -b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ -p_968 ∨ -b^{2, 485}_1 c -b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ -p_968 ∨ -b^{2, 485}_0 c in DIMACS: -6098 6099 -6100 -968 -6101 0 -6098 6099 -6100 -968 -6102 0 -6098 6099 -6100 -968 -6103 0 c 0+1 --> 1 c (-b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ -b^{2, 484}_0 ∧ p_968) -> (-b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ b^{2, 485}_0) c in CNF: c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ -p_968 ∨ -b^{2, 485}_2 c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ -p_968 ∨ -b^{2, 485}_1 c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ -p_968 ∨ b^{2, 485}_0 c in DIMACS: 6098 6099 6100 -968 -6101 0 6098 6099 6100 -968 -6102 0 6098 6099 6100 -968 6103 0 c 1+1 --> 2 c (-b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ b^{2, 484}_0 ∧ p_968) -> (-b^{2, 485}_2 ∧ b^{2, 485}_1 ∧ -b^{2, 485}_0) c in CNF: c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ -p_968 ∨ -b^{2, 485}_2 c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ -p_968 ∨ b^{2, 485}_1 c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ -p_968 ∨ -b^{2, 485}_0 c in DIMACS: 6098 6099 -6100 -968 -6101 0 6098 6099 -6100 -968 6102 0 6098 6099 -6100 -968 -6103 0 c 2+1 --> break c (-b^{2, 484}_2 ∧ b^{2, 484}_1 ∧ -b^{2, 484}_0 ∧ p_968) -> break c in CNF: c b^{2, 484}_2 ∨ -b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ -p_968 ∨ break c in DIMACS: 6098 -6099 6100 -968 1162 0 c 2-1 --> 1 c (-b^{2, 484}_2 ∧ b^{2, 484}_1 ∧ -b^{2, 484}_0 ∧ -p_968) -> (-b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ b^{2, 485}_0) c in CNF: c b^{2, 484}_2 ∨ -b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ p_968 ∨ -b^{2, 485}_2 c b^{2, 484}_2 ∨ -b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ p_968 ∨ -b^{2, 485}_1 c b^{2, 484}_2 ∨ -b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ p_968 ∨ b^{2, 485}_0 c in DIMACS: 6098 -6099 6100 968 -6101 0 6098 -6099 6100 968 -6102 0 6098 -6099 6100 968 6103 0 c 1-1 --> 0 c (-b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ b^{2, 484}_0 ∧ -p_968) -> (-b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ -b^{2, 485}_0) c in CNF: c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ p_968 ∨ -b^{2, 485}_2 c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ p_968 ∨ -b^{2, 485}_1 c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ p_968 ∨ -b^{2, 485}_0 c in DIMACS: 6098 6099 -6100 968 -6101 0 6098 6099 -6100 968 -6102 0 6098 6099 -6100 968 -6103 0 c 0-1 --> -1 c (-b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ -b^{2, 484}_0 ∧ -p_968) -> ( b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ b^{2, 485}_0) c in CNF: c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ p_968 ∨ b^{2, 485}_2 c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ p_968 ∨ -b^{2, 485}_1 c b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ p_968 ∨ b^{2, 485}_0 c in DIMACS: 6098 6099 6100 968 6101 0 6098 6099 6100 968 -6102 0 6098 6099 6100 968 6103 0 c -1-1 --> -2 c ( b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ b^{2, 484}_0 ∧ -p_968) -> ( b^{2, 485}_2 ∧ b^{2, 485}_1 ∧ -b^{2, 485}_0) c in CNF: c -b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ p_968 ∨ b^{2, 485}_2 c -b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ p_968 ∨ b^{2, 485}_1 c -b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ p_968 ∨ -b^{2, 485}_0 c in DIMACS: -6098 6099 -6100 968 6101 0 -6098 6099 -6100 968 6102 0 -6098 6099 -6100 968 -6103 0 c -2-1 --> break c ( b^{2, 484}_2 ∧ b^{2, 484}_1 ∧ -b^{2, 484}_0 ∧ -p_968) -> break c in CNF: c -b^{2, 484}_2 ∨ -b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ p_968 ∨ break c in DIMACS: -6098 -6099 6100 968 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 484}_2 ∧ -b^{2, 484}_1 ∧ -b^{2, 484}_0 ∧ true) c in CNF: c -b^{2, 484}_2 ∨ b^{2, 484}_1 ∨ b^{2, 484}_0 ∨ false c in DIMACS: -6098 6099 6100 0 c 3 does not represent an automaton state. c -(-b^{2, 484}_2 ∧ b^{2, 484}_1 ∧ b^{2, 484}_0 ∧ true) c in CNF: c b^{2, 484}_2 ∨ -b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ false c in DIMACS: 6098 -6099 -6100 0 c -3 does not represent an automaton state. c -( b^{2, 484}_2 ∧ b^{2, 484}_1 ∧ b^{2, 484}_0 ∧ true) c in CNF: c -b^{2, 484}_2 ∨ -b^{2, 484}_1 ∨ -b^{2, 484}_0 ∨ false c in DIMACS: -6098 -6099 -6100 0 c i = 485 c -2+1 --> -1 c ( b^{2, 485}_2 ∧ b^{2, 485}_1 ∧ -b^{2, 485}_0 ∧ p_970) -> ( b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ b^{2, 486}_0) c in CNF: c -b^{2, 485}_2 ∨ -b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ -p_970 ∨ b^{2, 486}_2 c -b^{2, 485}_2 ∨ -b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ -p_970 ∨ -b^{2, 486}_1 c -b^{2, 485}_2 ∨ -b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ -p_970 ∨ b^{2, 486}_0 c in DIMACS: -6101 -6102 6103 -970 6104 0 -6101 -6102 6103 -970 -6105 0 -6101 -6102 6103 -970 6106 0 c -1+1 --> 0 c ( b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ b^{2, 485}_0 ∧ p_970) -> (-b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ -b^{2, 486}_0) c in CNF: c -b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ -p_970 ∨ -b^{2, 486}_2 c -b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ -p_970 ∨ -b^{2, 486}_1 c -b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ -p_970 ∨ -b^{2, 486}_0 c in DIMACS: -6101 6102 -6103 -970 -6104 0 -6101 6102 -6103 -970 -6105 0 -6101 6102 -6103 -970 -6106 0 c 0+1 --> 1 c (-b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ -b^{2, 485}_0 ∧ p_970) -> (-b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ b^{2, 486}_0) c in CNF: c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ -p_970 ∨ -b^{2, 486}_2 c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ -p_970 ∨ -b^{2, 486}_1 c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ -p_970 ∨ b^{2, 486}_0 c in DIMACS: 6101 6102 6103 -970 -6104 0 6101 6102 6103 -970 -6105 0 6101 6102 6103 -970 6106 0 c 1+1 --> 2 c (-b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ b^{2, 485}_0 ∧ p_970) -> (-b^{2, 486}_2 ∧ b^{2, 486}_1 ∧ -b^{2, 486}_0) c in CNF: c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ -p_970 ∨ -b^{2, 486}_2 c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ -p_970 ∨ b^{2, 486}_1 c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ -p_970 ∨ -b^{2, 486}_0 c in DIMACS: 6101 6102 -6103 -970 -6104 0 6101 6102 -6103 -970 6105 0 6101 6102 -6103 -970 -6106 0 c 2+1 --> break c (-b^{2, 485}_2 ∧ b^{2, 485}_1 ∧ -b^{2, 485}_0 ∧ p_970) -> break c in CNF: c b^{2, 485}_2 ∨ -b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ -p_970 ∨ break c in DIMACS: 6101 -6102 6103 -970 1162 0 c 2-1 --> 1 c (-b^{2, 485}_2 ∧ b^{2, 485}_1 ∧ -b^{2, 485}_0 ∧ -p_970) -> (-b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ b^{2, 486}_0) c in CNF: c b^{2, 485}_2 ∨ -b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ p_970 ∨ -b^{2, 486}_2 c b^{2, 485}_2 ∨ -b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ p_970 ∨ -b^{2, 486}_1 c b^{2, 485}_2 ∨ -b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ p_970 ∨ b^{2, 486}_0 c in DIMACS: 6101 -6102 6103 970 -6104 0 6101 -6102 6103 970 -6105 0 6101 -6102 6103 970 6106 0 c 1-1 --> 0 c (-b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ b^{2, 485}_0 ∧ -p_970) -> (-b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ -b^{2, 486}_0) c in CNF: c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ p_970 ∨ -b^{2, 486}_2 c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ p_970 ∨ -b^{2, 486}_1 c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ p_970 ∨ -b^{2, 486}_0 c in DIMACS: 6101 6102 -6103 970 -6104 0 6101 6102 -6103 970 -6105 0 6101 6102 -6103 970 -6106 0 c 0-1 --> -1 c (-b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ -b^{2, 485}_0 ∧ -p_970) -> ( b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ b^{2, 486}_0) c in CNF: c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ p_970 ∨ b^{2, 486}_2 c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ p_970 ∨ -b^{2, 486}_1 c b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ p_970 ∨ b^{2, 486}_0 c in DIMACS: 6101 6102 6103 970 6104 0 6101 6102 6103 970 -6105 0 6101 6102 6103 970 6106 0 c -1-1 --> -2 c ( b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ b^{2, 485}_0 ∧ -p_970) -> ( b^{2, 486}_2 ∧ b^{2, 486}_1 ∧ -b^{2, 486}_0) c in CNF: c -b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ p_970 ∨ b^{2, 486}_2 c -b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ p_970 ∨ b^{2, 486}_1 c -b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ p_970 ∨ -b^{2, 486}_0 c in DIMACS: -6101 6102 -6103 970 6104 0 -6101 6102 -6103 970 6105 0 -6101 6102 -6103 970 -6106 0 c -2-1 --> break c ( b^{2, 485}_2 ∧ b^{2, 485}_1 ∧ -b^{2, 485}_0 ∧ -p_970) -> break c in CNF: c -b^{2, 485}_2 ∨ -b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ p_970 ∨ break c in DIMACS: -6101 -6102 6103 970 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 485}_2 ∧ -b^{2, 485}_1 ∧ -b^{2, 485}_0 ∧ true) c in CNF: c -b^{2, 485}_2 ∨ b^{2, 485}_1 ∨ b^{2, 485}_0 ∨ false c in DIMACS: -6101 6102 6103 0 c 3 does not represent an automaton state. c -(-b^{2, 485}_2 ∧ b^{2, 485}_1 ∧ b^{2, 485}_0 ∧ true) c in CNF: c b^{2, 485}_2 ∨ -b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ false c in DIMACS: 6101 -6102 -6103 0 c -3 does not represent an automaton state. c -( b^{2, 485}_2 ∧ b^{2, 485}_1 ∧ b^{2, 485}_0 ∧ true) c in CNF: c -b^{2, 485}_2 ∨ -b^{2, 485}_1 ∨ -b^{2, 485}_0 ∨ false c in DIMACS: -6101 -6102 -6103 0 c i = 486 c -2+1 --> -1 c ( b^{2, 486}_2 ∧ b^{2, 486}_1 ∧ -b^{2, 486}_0 ∧ p_972) -> ( b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ b^{2, 487}_0) c in CNF: c -b^{2, 486}_2 ∨ -b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ -p_972 ∨ b^{2, 487}_2 c -b^{2, 486}_2 ∨ -b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ -p_972 ∨ -b^{2, 487}_1 c -b^{2, 486}_2 ∨ -b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ -p_972 ∨ b^{2, 487}_0 c in DIMACS: -6104 -6105 6106 -972 6107 0 -6104 -6105 6106 -972 -6108 0 -6104 -6105 6106 -972 6109 0 c -1+1 --> 0 c ( b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ b^{2, 486}_0 ∧ p_972) -> (-b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ -b^{2, 487}_0) c in CNF: c -b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ -p_972 ∨ -b^{2, 487}_2 c -b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ -p_972 ∨ -b^{2, 487}_1 c -b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ -p_972 ∨ -b^{2, 487}_0 c in DIMACS: -6104 6105 -6106 -972 -6107 0 -6104 6105 -6106 -972 -6108 0 -6104 6105 -6106 -972 -6109 0 c 0+1 --> 1 c (-b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ -b^{2, 486}_0 ∧ p_972) -> (-b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ b^{2, 487}_0) c in CNF: c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ -p_972 ∨ -b^{2, 487}_2 c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ -p_972 ∨ -b^{2, 487}_1 c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ -p_972 ∨ b^{2, 487}_0 c in DIMACS: 6104 6105 6106 -972 -6107 0 6104 6105 6106 -972 -6108 0 6104 6105 6106 -972 6109 0 c 1+1 --> 2 c (-b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ b^{2, 486}_0 ∧ p_972) -> (-b^{2, 487}_2 ∧ b^{2, 487}_1 ∧ -b^{2, 487}_0) c in CNF: c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ -p_972 ∨ -b^{2, 487}_2 c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ -p_972 ∨ b^{2, 487}_1 c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ -p_972 ∨ -b^{2, 487}_0 c in DIMACS: 6104 6105 -6106 -972 -6107 0 6104 6105 -6106 -972 6108 0 6104 6105 -6106 -972 -6109 0 c 2+1 --> break c (-b^{2, 486}_2 ∧ b^{2, 486}_1 ∧ -b^{2, 486}_0 ∧ p_972) -> break c in CNF: c b^{2, 486}_2 ∨ -b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ -p_972 ∨ break c in DIMACS: 6104 -6105 6106 -972 1162 0 c 2-1 --> 1 c (-b^{2, 486}_2 ∧ b^{2, 486}_1 ∧ -b^{2, 486}_0 ∧ -p_972) -> (-b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ b^{2, 487}_0) c in CNF: c b^{2, 486}_2 ∨ -b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ p_972 ∨ -b^{2, 487}_2 c b^{2, 486}_2 ∨ -b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ p_972 ∨ -b^{2, 487}_1 c b^{2, 486}_2 ∨ -b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ p_972 ∨ b^{2, 487}_0 c in DIMACS: 6104 -6105 6106 972 -6107 0 6104 -6105 6106 972 -6108 0 6104 -6105 6106 972 6109 0 c 1-1 --> 0 c (-b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ b^{2, 486}_0 ∧ -p_972) -> (-b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ -b^{2, 487}_0) c in CNF: c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ p_972 ∨ -b^{2, 487}_2 c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ p_972 ∨ -b^{2, 487}_1 c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ p_972 ∨ -b^{2, 487}_0 c in DIMACS: 6104 6105 -6106 972 -6107 0 6104 6105 -6106 972 -6108 0 6104 6105 -6106 972 -6109 0 c 0-1 --> -1 c (-b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ -b^{2, 486}_0 ∧ -p_972) -> ( b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ b^{2, 487}_0) c in CNF: c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ p_972 ∨ b^{2, 487}_2 c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ p_972 ∨ -b^{2, 487}_1 c b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ p_972 ∨ b^{2, 487}_0 c in DIMACS: 6104 6105 6106 972 6107 0 6104 6105 6106 972 -6108 0 6104 6105 6106 972 6109 0 c -1-1 --> -2 c ( b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ b^{2, 486}_0 ∧ -p_972) -> ( b^{2, 487}_2 ∧ b^{2, 487}_1 ∧ -b^{2, 487}_0) c in CNF: c -b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ p_972 ∨ b^{2, 487}_2 c -b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ p_972 ∨ b^{2, 487}_1 c -b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ p_972 ∨ -b^{2, 487}_0 c in DIMACS: -6104 6105 -6106 972 6107 0 -6104 6105 -6106 972 6108 0 -6104 6105 -6106 972 -6109 0 c -2-1 --> break c ( b^{2, 486}_2 ∧ b^{2, 486}_1 ∧ -b^{2, 486}_0 ∧ -p_972) -> break c in CNF: c -b^{2, 486}_2 ∨ -b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ p_972 ∨ break c in DIMACS: -6104 -6105 6106 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 486}_2 ∧ -b^{2, 486}_1 ∧ -b^{2, 486}_0 ∧ true) c in CNF: c -b^{2, 486}_2 ∨ b^{2, 486}_1 ∨ b^{2, 486}_0 ∨ false c in DIMACS: -6104 6105 6106 0 c 3 does not represent an automaton state. c -(-b^{2, 486}_2 ∧ b^{2, 486}_1 ∧ b^{2, 486}_0 ∧ true) c in CNF: c b^{2, 486}_2 ∨ -b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ false c in DIMACS: 6104 -6105 -6106 0 c -3 does not represent an automaton state. c -( b^{2, 486}_2 ∧ b^{2, 486}_1 ∧ b^{2, 486}_0 ∧ true) c in CNF: c -b^{2, 486}_2 ∨ -b^{2, 486}_1 ∨ -b^{2, 486}_0 ∨ false c in DIMACS: -6104 -6105 -6106 0 c i = 487 c -2+1 --> -1 c ( b^{2, 487}_2 ∧ b^{2, 487}_1 ∧ -b^{2, 487}_0 ∧ p_974) -> ( b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ b^{2, 488}_0) c in CNF: c -b^{2, 487}_2 ∨ -b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ -p_974 ∨ b^{2, 488}_2 c -b^{2, 487}_2 ∨ -b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ -p_974 ∨ -b^{2, 488}_1 c -b^{2, 487}_2 ∨ -b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ -p_974 ∨ b^{2, 488}_0 c in DIMACS: -6107 -6108 6109 -974 6110 0 -6107 -6108 6109 -974 -6111 0 -6107 -6108 6109 -974 6112 0 c -1+1 --> 0 c ( b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ b^{2, 487}_0 ∧ p_974) -> (-b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ -b^{2, 488}_0) c in CNF: c -b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ -p_974 ∨ -b^{2, 488}_2 c -b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ -p_974 ∨ -b^{2, 488}_1 c -b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ -p_974 ∨ -b^{2, 488}_0 c in DIMACS: -6107 6108 -6109 -974 -6110 0 -6107 6108 -6109 -974 -6111 0 -6107 6108 -6109 -974 -6112 0 c 0+1 --> 1 c (-b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ -b^{2, 487}_0 ∧ p_974) -> (-b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ b^{2, 488}_0) c in CNF: c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ -p_974 ∨ -b^{2, 488}_2 c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ -p_974 ∨ -b^{2, 488}_1 c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ -p_974 ∨ b^{2, 488}_0 c in DIMACS: 6107 6108 6109 -974 -6110 0 6107 6108 6109 -974 -6111 0 6107 6108 6109 -974 6112 0 c 1+1 --> 2 c (-b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ b^{2, 487}_0 ∧ p_974) -> (-b^{2, 488}_2 ∧ b^{2, 488}_1 ∧ -b^{2, 488}_0) c in CNF: c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ -p_974 ∨ -b^{2, 488}_2 c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ -p_974 ∨ b^{2, 488}_1 c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ -p_974 ∨ -b^{2, 488}_0 c in DIMACS: 6107 6108 -6109 -974 -6110 0 6107 6108 -6109 -974 6111 0 6107 6108 -6109 -974 -6112 0 c 2+1 --> break c (-b^{2, 487}_2 ∧ b^{2, 487}_1 ∧ -b^{2, 487}_0 ∧ p_974) -> break c in CNF: c b^{2, 487}_2 ∨ -b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ -p_974 ∨ break c in DIMACS: 6107 -6108 6109 -974 1162 0 c 2-1 --> 1 c (-b^{2, 487}_2 ∧ b^{2, 487}_1 ∧ -b^{2, 487}_0 ∧ -p_974) -> (-b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ b^{2, 488}_0) c in CNF: c b^{2, 487}_2 ∨ -b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ p_974 ∨ -b^{2, 488}_2 c b^{2, 487}_2 ∨ -b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ p_974 ∨ -b^{2, 488}_1 c b^{2, 487}_2 ∨ -b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ p_974 ∨ b^{2, 488}_0 c in DIMACS: 6107 -6108 6109 974 -6110 0 6107 -6108 6109 974 -6111 0 6107 -6108 6109 974 6112 0 c 1-1 --> 0 c (-b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ b^{2, 487}_0 ∧ -p_974) -> (-b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ -b^{2, 488}_0) c in CNF: c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ p_974 ∨ -b^{2, 488}_2 c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ p_974 ∨ -b^{2, 488}_1 c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ p_974 ∨ -b^{2, 488}_0 c in DIMACS: 6107 6108 -6109 974 -6110 0 6107 6108 -6109 974 -6111 0 6107 6108 -6109 974 -6112 0 c 0-1 --> -1 c (-b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ -b^{2, 487}_0 ∧ -p_974) -> ( b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ b^{2, 488}_0) c in CNF: c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ p_974 ∨ b^{2, 488}_2 c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ p_974 ∨ -b^{2, 488}_1 c b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ p_974 ∨ b^{2, 488}_0 c in DIMACS: 6107 6108 6109 974 6110 0 6107 6108 6109 974 -6111 0 6107 6108 6109 974 6112 0 c -1-1 --> -2 c ( b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ b^{2, 487}_0 ∧ -p_974) -> ( b^{2, 488}_2 ∧ b^{2, 488}_1 ∧ -b^{2, 488}_0) c in CNF: c -b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ p_974 ∨ b^{2, 488}_2 c -b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ p_974 ∨ b^{2, 488}_1 c -b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ p_974 ∨ -b^{2, 488}_0 c in DIMACS: -6107 6108 -6109 974 6110 0 -6107 6108 -6109 974 6111 0 -6107 6108 -6109 974 -6112 0 c -2-1 --> break c ( b^{2, 487}_2 ∧ b^{2, 487}_1 ∧ -b^{2, 487}_0 ∧ -p_974) -> break c in CNF: c -b^{2, 487}_2 ∨ -b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ p_974 ∨ break c in DIMACS: -6107 -6108 6109 974 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 487}_2 ∧ -b^{2, 487}_1 ∧ -b^{2, 487}_0 ∧ true) c in CNF: c -b^{2, 487}_2 ∨ b^{2, 487}_1 ∨ b^{2, 487}_0 ∨ false c in DIMACS: -6107 6108 6109 0 c 3 does not represent an automaton state. c -(-b^{2, 487}_2 ∧ b^{2, 487}_1 ∧ b^{2, 487}_0 ∧ true) c in CNF: c b^{2, 487}_2 ∨ -b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ false c in DIMACS: 6107 -6108 -6109 0 c -3 does not represent an automaton state. c -( b^{2, 487}_2 ∧ b^{2, 487}_1 ∧ b^{2, 487}_0 ∧ true) c in CNF: c -b^{2, 487}_2 ∨ -b^{2, 487}_1 ∨ -b^{2, 487}_0 ∨ false c in DIMACS: -6107 -6108 -6109 0 c i = 488 c -2+1 --> -1 c ( b^{2, 488}_2 ∧ b^{2, 488}_1 ∧ -b^{2, 488}_0 ∧ p_976) -> ( b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ b^{2, 489}_0) c in CNF: c -b^{2, 488}_2 ∨ -b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ -p_976 ∨ b^{2, 489}_2 c -b^{2, 488}_2 ∨ -b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ -p_976 ∨ -b^{2, 489}_1 c -b^{2, 488}_2 ∨ -b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ -p_976 ∨ b^{2, 489}_0 c in DIMACS: -6110 -6111 6112 -976 6113 0 -6110 -6111 6112 -976 -6114 0 -6110 -6111 6112 -976 6115 0 c -1+1 --> 0 c ( b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ b^{2, 488}_0 ∧ p_976) -> (-b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ -b^{2, 489}_0) c in CNF: c -b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ -p_976 ∨ -b^{2, 489}_2 c -b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ -p_976 ∨ -b^{2, 489}_1 c -b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ -p_976 ∨ -b^{2, 489}_0 c in DIMACS: -6110 6111 -6112 -976 -6113 0 -6110 6111 -6112 -976 -6114 0 -6110 6111 -6112 -976 -6115 0 c 0+1 --> 1 c (-b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ -b^{2, 488}_0 ∧ p_976) -> (-b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ b^{2, 489}_0) c in CNF: c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ -p_976 ∨ -b^{2, 489}_2 c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ -p_976 ∨ -b^{2, 489}_1 c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ -p_976 ∨ b^{2, 489}_0 c in DIMACS: 6110 6111 6112 -976 -6113 0 6110 6111 6112 -976 -6114 0 6110 6111 6112 -976 6115 0 c 1+1 --> 2 c (-b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ b^{2, 488}_0 ∧ p_976) -> (-b^{2, 489}_2 ∧ b^{2, 489}_1 ∧ -b^{2, 489}_0) c in CNF: c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ -p_976 ∨ -b^{2, 489}_2 c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ -p_976 ∨ b^{2, 489}_1 c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ -p_976 ∨ -b^{2, 489}_0 c in DIMACS: 6110 6111 -6112 -976 -6113 0 6110 6111 -6112 -976 6114 0 6110 6111 -6112 -976 -6115 0 c 2+1 --> break c (-b^{2, 488}_2 ∧ b^{2, 488}_1 ∧ -b^{2, 488}_0 ∧ p_976) -> break c in CNF: c b^{2, 488}_2 ∨ -b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ -p_976 ∨ break c in DIMACS: 6110 -6111 6112 -976 1162 0 c 2-1 --> 1 c (-b^{2, 488}_2 ∧ b^{2, 488}_1 ∧ -b^{2, 488}_0 ∧ -p_976) -> (-b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ b^{2, 489}_0) c in CNF: c b^{2, 488}_2 ∨ -b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ p_976 ∨ -b^{2, 489}_2 c b^{2, 488}_2 ∨ -b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ p_976 ∨ -b^{2, 489}_1 c b^{2, 488}_2 ∨ -b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ p_976 ∨ b^{2, 489}_0 c in DIMACS: 6110 -6111 6112 976 -6113 0 6110 -6111 6112 976 -6114 0 6110 -6111 6112 976 6115 0 c 1-1 --> 0 c (-b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ b^{2, 488}_0 ∧ -p_976) -> (-b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ -b^{2, 489}_0) c in CNF: c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ p_976 ∨ -b^{2, 489}_2 c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ p_976 ∨ -b^{2, 489}_1 c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ p_976 ∨ -b^{2, 489}_0 c in DIMACS: 6110 6111 -6112 976 -6113 0 6110 6111 -6112 976 -6114 0 6110 6111 -6112 976 -6115 0 c 0-1 --> -1 c (-b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ -b^{2, 488}_0 ∧ -p_976) -> ( b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ b^{2, 489}_0) c in CNF: c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ p_976 ∨ b^{2, 489}_2 c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ p_976 ∨ -b^{2, 489}_1 c b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ p_976 ∨ b^{2, 489}_0 c in DIMACS: 6110 6111 6112 976 6113 0 6110 6111 6112 976 -6114 0 6110 6111 6112 976 6115 0 c -1-1 --> -2 c ( b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ b^{2, 488}_0 ∧ -p_976) -> ( b^{2, 489}_2 ∧ b^{2, 489}_1 ∧ -b^{2, 489}_0) c in CNF: c -b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ p_976 ∨ b^{2, 489}_2 c -b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ p_976 ∨ b^{2, 489}_1 c -b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ p_976 ∨ -b^{2, 489}_0 c in DIMACS: -6110 6111 -6112 976 6113 0 -6110 6111 -6112 976 6114 0 -6110 6111 -6112 976 -6115 0 c -2-1 --> break c ( b^{2, 488}_2 ∧ b^{2, 488}_1 ∧ -b^{2, 488}_0 ∧ -p_976) -> break c in CNF: c -b^{2, 488}_2 ∨ -b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ p_976 ∨ break c in DIMACS: -6110 -6111 6112 976 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 488}_2 ∧ -b^{2, 488}_1 ∧ -b^{2, 488}_0 ∧ true) c in CNF: c -b^{2, 488}_2 ∨ b^{2, 488}_1 ∨ b^{2, 488}_0 ∨ false c in DIMACS: -6110 6111 6112 0 c 3 does not represent an automaton state. c -(-b^{2, 488}_2 ∧ b^{2, 488}_1 ∧ b^{2, 488}_0 ∧ true) c in CNF: c b^{2, 488}_2 ∨ -b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ false c in DIMACS: 6110 -6111 -6112 0 c -3 does not represent an automaton state. c -( b^{2, 488}_2 ∧ b^{2, 488}_1 ∧ b^{2, 488}_0 ∧ true) c in CNF: c -b^{2, 488}_2 ∨ -b^{2, 488}_1 ∨ -b^{2, 488}_0 ∨ false c in DIMACS: -6110 -6111 -6112 0 c i = 489 c -2+1 --> -1 c ( b^{2, 489}_2 ∧ b^{2, 489}_1 ∧ -b^{2, 489}_0 ∧ p_978) -> ( b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ b^{2, 490}_0) c in CNF: c -b^{2, 489}_2 ∨ -b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ -p_978 ∨ b^{2, 490}_2 c -b^{2, 489}_2 ∨ -b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ -p_978 ∨ -b^{2, 490}_1 c -b^{2, 489}_2 ∨ -b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ -p_978 ∨ b^{2, 490}_0 c in DIMACS: -6113 -6114 6115 -978 6116 0 -6113 -6114 6115 -978 -6117 0 -6113 -6114 6115 -978 6118 0 c -1+1 --> 0 c ( b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ b^{2, 489}_0 ∧ p_978) -> (-b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ -b^{2, 490}_0) c in CNF: c -b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ -p_978 ∨ -b^{2, 490}_2 c -b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ -p_978 ∨ -b^{2, 490}_1 c -b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ -p_978 ∨ -b^{2, 490}_0 c in DIMACS: -6113 6114 -6115 -978 -6116 0 -6113 6114 -6115 -978 -6117 0 -6113 6114 -6115 -978 -6118 0 c 0+1 --> 1 c (-b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ -b^{2, 489}_0 ∧ p_978) -> (-b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ b^{2, 490}_0) c in CNF: c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ -p_978 ∨ -b^{2, 490}_2 c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ -p_978 ∨ -b^{2, 490}_1 c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ -p_978 ∨ b^{2, 490}_0 c in DIMACS: 6113 6114 6115 -978 -6116 0 6113 6114 6115 -978 -6117 0 6113 6114 6115 -978 6118 0 c 1+1 --> 2 c (-b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ b^{2, 489}_0 ∧ p_978) -> (-b^{2, 490}_2 ∧ b^{2, 490}_1 ∧ -b^{2, 490}_0) c in CNF: c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ -p_978 ∨ -b^{2, 490}_2 c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ -p_978 ∨ b^{2, 490}_1 c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ -p_978 ∨ -b^{2, 490}_0 c in DIMACS: 6113 6114 -6115 -978 -6116 0 6113 6114 -6115 -978 6117 0 6113 6114 -6115 -978 -6118 0 c 2+1 --> break c (-b^{2, 489}_2 ∧ b^{2, 489}_1 ∧ -b^{2, 489}_0 ∧ p_978) -> break c in CNF: c b^{2, 489}_2 ∨ -b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ -p_978 ∨ break c in DIMACS: 6113 -6114 6115 -978 1162 0 c 2-1 --> 1 c (-b^{2, 489}_2 ∧ b^{2, 489}_1 ∧ -b^{2, 489}_0 ∧ -p_978) -> (-b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ b^{2, 490}_0) c in CNF: c b^{2, 489}_2 ∨ -b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ p_978 ∨ -b^{2, 490}_2 c b^{2, 489}_2 ∨ -b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ p_978 ∨ -b^{2, 490}_1 c b^{2, 489}_2 ∨ -b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ p_978 ∨ b^{2, 490}_0 c in DIMACS: 6113 -6114 6115 978 -6116 0 6113 -6114 6115 978 -6117 0 6113 -6114 6115 978 6118 0 c 1-1 --> 0 c (-b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ b^{2, 489}_0 ∧ -p_978) -> (-b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ -b^{2, 490}_0) c in CNF: c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ p_978 ∨ -b^{2, 490}_2 c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ p_978 ∨ -b^{2, 490}_1 c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ p_978 ∨ -b^{2, 490}_0 c in DIMACS: 6113 6114 -6115 978 -6116 0 6113 6114 -6115 978 -6117 0 6113 6114 -6115 978 -6118 0 c 0-1 --> -1 c (-b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ -b^{2, 489}_0 ∧ -p_978) -> ( b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ b^{2, 490}_0) c in CNF: c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ p_978 ∨ b^{2, 490}_2 c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ p_978 ∨ -b^{2, 490}_1 c b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ p_978 ∨ b^{2, 490}_0 c in DIMACS: 6113 6114 6115 978 6116 0 6113 6114 6115 978 -6117 0 6113 6114 6115 978 6118 0 c -1-1 --> -2 c ( b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ b^{2, 489}_0 ∧ -p_978) -> ( b^{2, 490}_2 ∧ b^{2, 490}_1 ∧ -b^{2, 490}_0) c in CNF: c -b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ p_978 ∨ b^{2, 490}_2 c -b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ p_978 ∨ b^{2, 490}_1 c -b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ p_978 ∨ -b^{2, 490}_0 c in DIMACS: -6113 6114 -6115 978 6116 0 -6113 6114 -6115 978 6117 0 -6113 6114 -6115 978 -6118 0 c -2-1 --> break c ( b^{2, 489}_2 ∧ b^{2, 489}_1 ∧ -b^{2, 489}_0 ∧ -p_978) -> break c in CNF: c -b^{2, 489}_2 ∨ -b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ p_978 ∨ break c in DIMACS: -6113 -6114 6115 978 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 489}_2 ∧ -b^{2, 489}_1 ∧ -b^{2, 489}_0 ∧ true) c in CNF: c -b^{2, 489}_2 ∨ b^{2, 489}_1 ∨ b^{2, 489}_0 ∨ false c in DIMACS: -6113 6114 6115 0 c 3 does not represent an automaton state. c -(-b^{2, 489}_2 ∧ b^{2, 489}_1 ∧ b^{2, 489}_0 ∧ true) c in CNF: c b^{2, 489}_2 ∨ -b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ false c in DIMACS: 6113 -6114 -6115 0 c -3 does not represent an automaton state. c -( b^{2, 489}_2 ∧ b^{2, 489}_1 ∧ b^{2, 489}_0 ∧ true) c in CNF: c -b^{2, 489}_2 ∨ -b^{2, 489}_1 ∨ -b^{2, 489}_0 ∨ false c in DIMACS: -6113 -6114 -6115 0 c i = 490 c -2+1 --> -1 c ( b^{2, 490}_2 ∧ b^{2, 490}_1 ∧ -b^{2, 490}_0 ∧ p_980) -> ( b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ b^{2, 491}_0) c in CNF: c -b^{2, 490}_2 ∨ -b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ -p_980 ∨ b^{2, 491}_2 c -b^{2, 490}_2 ∨ -b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ -p_980 ∨ -b^{2, 491}_1 c -b^{2, 490}_2 ∨ -b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ -p_980 ∨ b^{2, 491}_0 c in DIMACS: -6116 -6117 6118 -980 6119 0 -6116 -6117 6118 -980 -6120 0 -6116 -6117 6118 -980 6121 0 c -1+1 --> 0 c ( b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ b^{2, 490}_0 ∧ p_980) -> (-b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ -b^{2, 491}_0) c in CNF: c -b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ -p_980 ∨ -b^{2, 491}_2 c -b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ -p_980 ∨ -b^{2, 491}_1 c -b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ -p_980 ∨ -b^{2, 491}_0 c in DIMACS: -6116 6117 -6118 -980 -6119 0 -6116 6117 -6118 -980 -6120 0 -6116 6117 -6118 -980 -6121 0 c 0+1 --> 1 c (-b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ -b^{2, 490}_0 ∧ p_980) -> (-b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ b^{2, 491}_0) c in CNF: c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ -p_980 ∨ -b^{2, 491}_2 c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ -p_980 ∨ -b^{2, 491}_1 c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ -p_980 ∨ b^{2, 491}_0 c in DIMACS: 6116 6117 6118 -980 -6119 0 6116 6117 6118 -980 -6120 0 6116 6117 6118 -980 6121 0 c 1+1 --> 2 c (-b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ b^{2, 490}_0 ∧ p_980) -> (-b^{2, 491}_2 ∧ b^{2, 491}_1 ∧ -b^{2, 491}_0) c in CNF: c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ -p_980 ∨ -b^{2, 491}_2 c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ -p_980 ∨ b^{2, 491}_1 c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ -p_980 ∨ -b^{2, 491}_0 c in DIMACS: 6116 6117 -6118 -980 -6119 0 6116 6117 -6118 -980 6120 0 6116 6117 -6118 -980 -6121 0 c 2+1 --> break c (-b^{2, 490}_2 ∧ b^{2, 490}_1 ∧ -b^{2, 490}_0 ∧ p_980) -> break c in CNF: c b^{2, 490}_2 ∨ -b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ -p_980 ∨ break c in DIMACS: 6116 -6117 6118 -980 1162 0 c 2-1 --> 1 c (-b^{2, 490}_2 ∧ b^{2, 490}_1 ∧ -b^{2, 490}_0 ∧ -p_980) -> (-b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ b^{2, 491}_0) c in CNF: c b^{2, 490}_2 ∨ -b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ p_980 ∨ -b^{2, 491}_2 c b^{2, 490}_2 ∨ -b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ p_980 ∨ -b^{2, 491}_1 c b^{2, 490}_2 ∨ -b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ p_980 ∨ b^{2, 491}_0 c in DIMACS: 6116 -6117 6118 980 -6119 0 6116 -6117 6118 980 -6120 0 6116 -6117 6118 980 6121 0 c 1-1 --> 0 c (-b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ b^{2, 490}_0 ∧ -p_980) -> (-b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ -b^{2, 491}_0) c in CNF: c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ p_980 ∨ -b^{2, 491}_2 c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ p_980 ∨ -b^{2, 491}_1 c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ p_980 ∨ -b^{2, 491}_0 c in DIMACS: 6116 6117 -6118 980 -6119 0 6116 6117 -6118 980 -6120 0 6116 6117 -6118 980 -6121 0 c 0-1 --> -1 c (-b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ -b^{2, 490}_0 ∧ -p_980) -> ( b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ b^{2, 491}_0) c in CNF: c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ p_980 ∨ b^{2, 491}_2 c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ p_980 ∨ -b^{2, 491}_1 c b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ p_980 ∨ b^{2, 491}_0 c in DIMACS: 6116 6117 6118 980 6119 0 6116 6117 6118 980 -6120 0 6116 6117 6118 980 6121 0 c -1-1 --> -2 c ( b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ b^{2, 490}_0 ∧ -p_980) -> ( b^{2, 491}_2 ∧ b^{2, 491}_1 ∧ -b^{2, 491}_0) c in CNF: c -b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ p_980 ∨ b^{2, 491}_2 c -b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ p_980 ∨ b^{2, 491}_1 c -b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ p_980 ∨ -b^{2, 491}_0 c in DIMACS: -6116 6117 -6118 980 6119 0 -6116 6117 -6118 980 6120 0 -6116 6117 -6118 980 -6121 0 c -2-1 --> break c ( b^{2, 490}_2 ∧ b^{2, 490}_1 ∧ -b^{2, 490}_0 ∧ -p_980) -> break c in CNF: c -b^{2, 490}_2 ∨ -b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ p_980 ∨ break c in DIMACS: -6116 -6117 6118 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 490}_2 ∧ -b^{2, 490}_1 ∧ -b^{2, 490}_0 ∧ true) c in CNF: c -b^{2, 490}_2 ∨ b^{2, 490}_1 ∨ b^{2, 490}_0 ∨ false c in DIMACS: -6116 6117 6118 0 c 3 does not represent an automaton state. c -(-b^{2, 490}_2 ∧ b^{2, 490}_1 ∧ b^{2, 490}_0 ∧ true) c in CNF: c b^{2, 490}_2 ∨ -b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ false c in DIMACS: 6116 -6117 -6118 0 c -3 does not represent an automaton state. c -( b^{2, 490}_2 ∧ b^{2, 490}_1 ∧ b^{2, 490}_0 ∧ true) c in CNF: c -b^{2, 490}_2 ∨ -b^{2, 490}_1 ∨ -b^{2, 490}_0 ∨ false c in DIMACS: -6116 -6117 -6118 0 c i = 491 c -2+1 --> -1 c ( b^{2, 491}_2 ∧ b^{2, 491}_1 ∧ -b^{2, 491}_0 ∧ p_982) -> ( b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ b^{2, 492}_0) c in CNF: c -b^{2, 491}_2 ∨ -b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ -p_982 ∨ b^{2, 492}_2 c -b^{2, 491}_2 ∨ -b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ -p_982 ∨ -b^{2, 492}_1 c -b^{2, 491}_2 ∨ -b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ -p_982 ∨ b^{2, 492}_0 c in DIMACS: -6119 -6120 6121 -982 6122 0 -6119 -6120 6121 -982 -6123 0 -6119 -6120 6121 -982 6124 0 c -1+1 --> 0 c ( b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ b^{2, 491}_0 ∧ p_982) -> (-b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ -b^{2, 492}_0) c in CNF: c -b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ -p_982 ∨ -b^{2, 492}_2 c -b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ -p_982 ∨ -b^{2, 492}_1 c -b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ -p_982 ∨ -b^{2, 492}_0 c in DIMACS: -6119 6120 -6121 -982 -6122 0 -6119 6120 -6121 -982 -6123 0 -6119 6120 -6121 -982 -6124 0 c 0+1 --> 1 c (-b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ -b^{2, 491}_0 ∧ p_982) -> (-b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ b^{2, 492}_0) c in CNF: c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ -p_982 ∨ -b^{2, 492}_2 c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ -p_982 ∨ -b^{2, 492}_1 c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ -p_982 ∨ b^{2, 492}_0 c in DIMACS: 6119 6120 6121 -982 -6122 0 6119 6120 6121 -982 -6123 0 6119 6120 6121 -982 6124 0 c 1+1 --> 2 c (-b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ b^{2, 491}_0 ∧ p_982) -> (-b^{2, 492}_2 ∧ b^{2, 492}_1 ∧ -b^{2, 492}_0) c in CNF: c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ -p_982 ∨ -b^{2, 492}_2 c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ -p_982 ∨ b^{2, 492}_1 c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ -p_982 ∨ -b^{2, 492}_0 c in DIMACS: 6119 6120 -6121 -982 -6122 0 6119 6120 -6121 -982 6123 0 6119 6120 -6121 -982 -6124 0 c 2+1 --> break c (-b^{2, 491}_2 ∧ b^{2, 491}_1 ∧ -b^{2, 491}_0 ∧ p_982) -> break c in CNF: c b^{2, 491}_2 ∨ -b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ -p_982 ∨ break c in DIMACS: 6119 -6120 6121 -982 1162 0 c 2-1 --> 1 c (-b^{2, 491}_2 ∧ b^{2, 491}_1 ∧ -b^{2, 491}_0 ∧ -p_982) -> (-b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ b^{2, 492}_0) c in CNF: c b^{2, 491}_2 ∨ -b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ p_982 ∨ -b^{2, 492}_2 c b^{2, 491}_2 ∨ -b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ p_982 ∨ -b^{2, 492}_1 c b^{2, 491}_2 ∨ -b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ p_982 ∨ b^{2, 492}_0 c in DIMACS: 6119 -6120 6121 982 -6122 0 6119 -6120 6121 982 -6123 0 6119 -6120 6121 982 6124 0 c 1-1 --> 0 c (-b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ b^{2, 491}_0 ∧ -p_982) -> (-b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ -b^{2, 492}_0) c in CNF: c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ p_982 ∨ -b^{2, 492}_2 c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ p_982 ∨ -b^{2, 492}_1 c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ p_982 ∨ -b^{2, 492}_0 c in DIMACS: 6119 6120 -6121 982 -6122 0 6119 6120 -6121 982 -6123 0 6119 6120 -6121 982 -6124 0 c 0-1 --> -1 c (-b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ -b^{2, 491}_0 ∧ -p_982) -> ( b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ b^{2, 492}_0) c in CNF: c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ p_982 ∨ b^{2, 492}_2 c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ p_982 ∨ -b^{2, 492}_1 c b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ p_982 ∨ b^{2, 492}_0 c in DIMACS: 6119 6120 6121 982 6122 0 6119 6120 6121 982 -6123 0 6119 6120 6121 982 6124 0 c -1-1 --> -2 c ( b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ b^{2, 491}_0 ∧ -p_982) -> ( b^{2, 492}_2 ∧ b^{2, 492}_1 ∧ -b^{2, 492}_0) c in CNF: c -b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ p_982 ∨ b^{2, 492}_2 c -b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ p_982 ∨ b^{2, 492}_1 c -b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ p_982 ∨ -b^{2, 492}_0 c in DIMACS: -6119 6120 -6121 982 6122 0 -6119 6120 -6121 982 6123 0 -6119 6120 -6121 982 -6124 0 c -2-1 --> break c ( b^{2, 491}_2 ∧ b^{2, 491}_1 ∧ -b^{2, 491}_0 ∧ -p_982) -> break c in CNF: c -b^{2, 491}_2 ∨ -b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ p_982 ∨ break c in DIMACS: -6119 -6120 6121 982 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 491}_2 ∧ -b^{2, 491}_1 ∧ -b^{2, 491}_0 ∧ true) c in CNF: c -b^{2, 491}_2 ∨ b^{2, 491}_1 ∨ b^{2, 491}_0 ∨ false c in DIMACS: -6119 6120 6121 0 c 3 does not represent an automaton state. c -(-b^{2, 491}_2 ∧ b^{2, 491}_1 ∧ b^{2, 491}_0 ∧ true) c in CNF: c b^{2, 491}_2 ∨ -b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ false c in DIMACS: 6119 -6120 -6121 0 c -3 does not represent an automaton state. c -( b^{2, 491}_2 ∧ b^{2, 491}_1 ∧ b^{2, 491}_0 ∧ true) c in CNF: c -b^{2, 491}_2 ∨ -b^{2, 491}_1 ∨ -b^{2, 491}_0 ∨ false c in DIMACS: -6119 -6120 -6121 0 c i = 492 c -2+1 --> -1 c ( b^{2, 492}_2 ∧ b^{2, 492}_1 ∧ -b^{2, 492}_0 ∧ p_984) -> ( b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ b^{2, 493}_0) c in CNF: c -b^{2, 492}_2 ∨ -b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ -p_984 ∨ b^{2, 493}_2 c -b^{2, 492}_2 ∨ -b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ -p_984 ∨ -b^{2, 493}_1 c -b^{2, 492}_2 ∨ -b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ -p_984 ∨ b^{2, 493}_0 c in DIMACS: -6122 -6123 6124 -984 6125 0 -6122 -6123 6124 -984 -6126 0 -6122 -6123 6124 -984 6127 0 c -1+1 --> 0 c ( b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ b^{2, 492}_0 ∧ p_984) -> (-b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ -b^{2, 493}_0) c in CNF: c -b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ -p_984 ∨ -b^{2, 493}_2 c -b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ -p_984 ∨ -b^{2, 493}_1 c -b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ -p_984 ∨ -b^{2, 493}_0 c in DIMACS: -6122 6123 -6124 -984 -6125 0 -6122 6123 -6124 -984 -6126 0 -6122 6123 -6124 -984 -6127 0 c 0+1 --> 1 c (-b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ -b^{2, 492}_0 ∧ p_984) -> (-b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ b^{2, 493}_0) c in CNF: c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ -p_984 ∨ -b^{2, 493}_2 c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ -p_984 ∨ -b^{2, 493}_1 c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ -p_984 ∨ b^{2, 493}_0 c in DIMACS: 6122 6123 6124 -984 -6125 0 6122 6123 6124 -984 -6126 0 6122 6123 6124 -984 6127 0 c 1+1 --> 2 c (-b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ b^{2, 492}_0 ∧ p_984) -> (-b^{2, 493}_2 ∧ b^{2, 493}_1 ∧ -b^{2, 493}_0) c in CNF: c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ -p_984 ∨ -b^{2, 493}_2 c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ -p_984 ∨ b^{2, 493}_1 c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ -p_984 ∨ -b^{2, 493}_0 c in DIMACS: 6122 6123 -6124 -984 -6125 0 6122 6123 -6124 -984 6126 0 6122 6123 -6124 -984 -6127 0 c 2+1 --> break c (-b^{2, 492}_2 ∧ b^{2, 492}_1 ∧ -b^{2, 492}_0 ∧ p_984) -> break c in CNF: c b^{2, 492}_2 ∨ -b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ -p_984 ∨ break c in DIMACS: 6122 -6123 6124 -984 1162 0 c 2-1 --> 1 c (-b^{2, 492}_2 ∧ b^{2, 492}_1 ∧ -b^{2, 492}_0 ∧ -p_984) -> (-b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ b^{2, 493}_0) c in CNF: c b^{2, 492}_2 ∨ -b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ p_984 ∨ -b^{2, 493}_2 c b^{2, 492}_2 ∨ -b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ p_984 ∨ -b^{2, 493}_1 c b^{2, 492}_2 ∨ -b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ p_984 ∨ b^{2, 493}_0 c in DIMACS: 6122 -6123 6124 984 -6125 0 6122 -6123 6124 984 -6126 0 6122 -6123 6124 984 6127 0 c 1-1 --> 0 c (-b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ b^{2, 492}_0 ∧ -p_984) -> (-b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ -b^{2, 493}_0) c in CNF: c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ p_984 ∨ -b^{2, 493}_2 c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ p_984 ∨ -b^{2, 493}_1 c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ p_984 ∨ -b^{2, 493}_0 c in DIMACS: 6122 6123 -6124 984 -6125 0 6122 6123 -6124 984 -6126 0 6122 6123 -6124 984 -6127 0 c 0-1 --> -1 c (-b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ -b^{2, 492}_0 ∧ -p_984) -> ( b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ b^{2, 493}_0) c in CNF: c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ p_984 ∨ b^{2, 493}_2 c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ p_984 ∨ -b^{2, 493}_1 c b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ p_984 ∨ b^{2, 493}_0 c in DIMACS: 6122 6123 6124 984 6125 0 6122 6123 6124 984 -6126 0 6122 6123 6124 984 6127 0 c -1-1 --> -2 c ( b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ b^{2, 492}_0 ∧ -p_984) -> ( b^{2, 493}_2 ∧ b^{2, 493}_1 ∧ -b^{2, 493}_0) c in CNF: c -b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ p_984 ∨ b^{2, 493}_2 c -b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ p_984 ∨ b^{2, 493}_1 c -b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ p_984 ∨ -b^{2, 493}_0 c in DIMACS: -6122 6123 -6124 984 6125 0 -6122 6123 -6124 984 6126 0 -6122 6123 -6124 984 -6127 0 c -2-1 --> break c ( b^{2, 492}_2 ∧ b^{2, 492}_1 ∧ -b^{2, 492}_0 ∧ -p_984) -> break c in CNF: c -b^{2, 492}_2 ∨ -b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ p_984 ∨ break c in DIMACS: -6122 -6123 6124 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 492}_2 ∧ -b^{2, 492}_1 ∧ -b^{2, 492}_0 ∧ true) c in CNF: c -b^{2, 492}_2 ∨ b^{2, 492}_1 ∨ b^{2, 492}_0 ∨ false c in DIMACS: -6122 6123 6124 0 c 3 does not represent an automaton state. c -(-b^{2, 492}_2 ∧ b^{2, 492}_1 ∧ b^{2, 492}_0 ∧ true) c in CNF: c b^{2, 492}_2 ∨ -b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ false c in DIMACS: 6122 -6123 -6124 0 c -3 does not represent an automaton state. c -( b^{2, 492}_2 ∧ b^{2, 492}_1 ∧ b^{2, 492}_0 ∧ true) c in CNF: c -b^{2, 492}_2 ∨ -b^{2, 492}_1 ∨ -b^{2, 492}_0 ∨ false c in DIMACS: -6122 -6123 -6124 0 c i = 493 c -2+1 --> -1 c ( b^{2, 493}_2 ∧ b^{2, 493}_1 ∧ -b^{2, 493}_0 ∧ p_986) -> ( b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ b^{2, 494}_0) c in CNF: c -b^{2, 493}_2 ∨ -b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ -p_986 ∨ b^{2, 494}_2 c -b^{2, 493}_2 ∨ -b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ -p_986 ∨ -b^{2, 494}_1 c -b^{2, 493}_2 ∨ -b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ -p_986 ∨ b^{2, 494}_0 c in DIMACS: -6125 -6126 6127 -986 6128 0 -6125 -6126 6127 -986 -6129 0 -6125 -6126 6127 -986 6130 0 c -1+1 --> 0 c ( b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ b^{2, 493}_0 ∧ p_986) -> (-b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ -b^{2, 494}_0) c in CNF: c -b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ -p_986 ∨ -b^{2, 494}_2 c -b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ -p_986 ∨ -b^{2, 494}_1 c -b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ -p_986 ∨ -b^{2, 494}_0 c in DIMACS: -6125 6126 -6127 -986 -6128 0 -6125 6126 -6127 -986 -6129 0 -6125 6126 -6127 -986 -6130 0 c 0+1 --> 1 c (-b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ -b^{2, 493}_0 ∧ p_986) -> (-b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ b^{2, 494}_0) c in CNF: c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ -p_986 ∨ -b^{2, 494}_2 c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ -p_986 ∨ -b^{2, 494}_1 c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ -p_986 ∨ b^{2, 494}_0 c in DIMACS: 6125 6126 6127 -986 -6128 0 6125 6126 6127 -986 -6129 0 6125 6126 6127 -986 6130 0 c 1+1 --> 2 c (-b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ b^{2, 493}_0 ∧ p_986) -> (-b^{2, 494}_2 ∧ b^{2, 494}_1 ∧ -b^{2, 494}_0) c in CNF: c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ -p_986 ∨ -b^{2, 494}_2 c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ -p_986 ∨ b^{2, 494}_1 c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ -p_986 ∨ -b^{2, 494}_0 c in DIMACS: 6125 6126 -6127 -986 -6128 0 6125 6126 -6127 -986 6129 0 6125 6126 -6127 -986 -6130 0 c 2+1 --> break c (-b^{2, 493}_2 ∧ b^{2, 493}_1 ∧ -b^{2, 493}_0 ∧ p_986) -> break c in CNF: c b^{2, 493}_2 ∨ -b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ -p_986 ∨ break c in DIMACS: 6125 -6126 6127 -986 1162 0 c 2-1 --> 1 c (-b^{2, 493}_2 ∧ b^{2, 493}_1 ∧ -b^{2, 493}_0 ∧ -p_986) -> (-b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ b^{2, 494}_0) c in CNF: c b^{2, 493}_2 ∨ -b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ p_986 ∨ -b^{2, 494}_2 c b^{2, 493}_2 ∨ -b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ p_986 ∨ -b^{2, 494}_1 c b^{2, 493}_2 ∨ -b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ p_986 ∨ b^{2, 494}_0 c in DIMACS: 6125 -6126 6127 986 -6128 0 6125 -6126 6127 986 -6129 0 6125 -6126 6127 986 6130 0 c 1-1 --> 0 c (-b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ b^{2, 493}_0 ∧ -p_986) -> (-b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ -b^{2, 494}_0) c in CNF: c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ p_986 ∨ -b^{2, 494}_2 c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ p_986 ∨ -b^{2, 494}_1 c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ p_986 ∨ -b^{2, 494}_0 c in DIMACS: 6125 6126 -6127 986 -6128 0 6125 6126 -6127 986 -6129 0 6125 6126 -6127 986 -6130 0 c 0-1 --> -1 c (-b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ -b^{2, 493}_0 ∧ -p_986) -> ( b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ b^{2, 494}_0) c in CNF: c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ p_986 ∨ b^{2, 494}_2 c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ p_986 ∨ -b^{2, 494}_1 c b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ p_986 ∨ b^{2, 494}_0 c in DIMACS: 6125 6126 6127 986 6128 0 6125 6126 6127 986 -6129 0 6125 6126 6127 986 6130 0 c -1-1 --> -2 c ( b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ b^{2, 493}_0 ∧ -p_986) -> ( b^{2, 494}_2 ∧ b^{2, 494}_1 ∧ -b^{2, 494}_0) c in CNF: c -b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ p_986 ∨ b^{2, 494}_2 c -b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ p_986 ∨ b^{2, 494}_1 c -b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ p_986 ∨ -b^{2, 494}_0 c in DIMACS: -6125 6126 -6127 986 6128 0 -6125 6126 -6127 986 6129 0 -6125 6126 -6127 986 -6130 0 c -2-1 --> break c ( b^{2, 493}_2 ∧ b^{2, 493}_1 ∧ -b^{2, 493}_0 ∧ -p_986) -> break c in CNF: c -b^{2, 493}_2 ∨ -b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ p_986 ∨ break c in DIMACS: -6125 -6126 6127 986 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 493}_2 ∧ -b^{2, 493}_1 ∧ -b^{2, 493}_0 ∧ true) c in CNF: c -b^{2, 493}_2 ∨ b^{2, 493}_1 ∨ b^{2, 493}_0 ∨ false c in DIMACS: -6125 6126 6127 0 c 3 does not represent an automaton state. c -(-b^{2, 493}_2 ∧ b^{2, 493}_1 ∧ b^{2, 493}_0 ∧ true) c in CNF: c b^{2, 493}_2 ∨ -b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ false c in DIMACS: 6125 -6126 -6127 0 c -3 does not represent an automaton state. c -( b^{2, 493}_2 ∧ b^{2, 493}_1 ∧ b^{2, 493}_0 ∧ true) c in CNF: c -b^{2, 493}_2 ∨ -b^{2, 493}_1 ∨ -b^{2, 493}_0 ∨ false c in DIMACS: -6125 -6126 -6127 0 c i = 494 c -2+1 --> -1 c ( b^{2, 494}_2 ∧ b^{2, 494}_1 ∧ -b^{2, 494}_0 ∧ p_988) -> ( b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ b^{2, 495}_0) c in CNF: c -b^{2, 494}_2 ∨ -b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ -p_988 ∨ b^{2, 495}_2 c -b^{2, 494}_2 ∨ -b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ -p_988 ∨ -b^{2, 495}_1 c -b^{2, 494}_2 ∨ -b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ -p_988 ∨ b^{2, 495}_0 c in DIMACS: -6128 -6129 6130 -988 6131 0 -6128 -6129 6130 -988 -6132 0 -6128 -6129 6130 -988 6133 0 c -1+1 --> 0 c ( b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ b^{2, 494}_0 ∧ p_988) -> (-b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ -b^{2, 495}_0) c in CNF: c -b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ -p_988 ∨ -b^{2, 495}_2 c -b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ -p_988 ∨ -b^{2, 495}_1 c -b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ -p_988 ∨ -b^{2, 495}_0 c in DIMACS: -6128 6129 -6130 -988 -6131 0 -6128 6129 -6130 -988 -6132 0 -6128 6129 -6130 -988 -6133 0 c 0+1 --> 1 c (-b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ -b^{2, 494}_0 ∧ p_988) -> (-b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ b^{2, 495}_0) c in CNF: c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ -p_988 ∨ -b^{2, 495}_2 c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ -p_988 ∨ -b^{2, 495}_1 c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ -p_988 ∨ b^{2, 495}_0 c in DIMACS: 6128 6129 6130 -988 -6131 0 6128 6129 6130 -988 -6132 0 6128 6129 6130 -988 6133 0 c 1+1 --> 2 c (-b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ b^{2, 494}_0 ∧ p_988) -> (-b^{2, 495}_2 ∧ b^{2, 495}_1 ∧ -b^{2, 495}_0) c in CNF: c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ -p_988 ∨ -b^{2, 495}_2 c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ -p_988 ∨ b^{2, 495}_1 c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ -p_988 ∨ -b^{2, 495}_0 c in DIMACS: 6128 6129 -6130 -988 -6131 0 6128 6129 -6130 -988 6132 0 6128 6129 -6130 -988 -6133 0 c 2+1 --> break c (-b^{2, 494}_2 ∧ b^{2, 494}_1 ∧ -b^{2, 494}_0 ∧ p_988) -> break c in CNF: c b^{2, 494}_2 ∨ -b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ -p_988 ∨ break c in DIMACS: 6128 -6129 6130 -988 1162 0 c 2-1 --> 1 c (-b^{2, 494}_2 ∧ b^{2, 494}_1 ∧ -b^{2, 494}_0 ∧ -p_988) -> (-b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ b^{2, 495}_0) c in CNF: c b^{2, 494}_2 ∨ -b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ p_988 ∨ -b^{2, 495}_2 c b^{2, 494}_2 ∨ -b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ p_988 ∨ -b^{2, 495}_1 c b^{2, 494}_2 ∨ -b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ p_988 ∨ b^{2, 495}_0 c in DIMACS: 6128 -6129 6130 988 -6131 0 6128 -6129 6130 988 -6132 0 6128 -6129 6130 988 6133 0 c 1-1 --> 0 c (-b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ b^{2, 494}_0 ∧ -p_988) -> (-b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ -b^{2, 495}_0) c in CNF: c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ p_988 ∨ -b^{2, 495}_2 c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ p_988 ∨ -b^{2, 495}_1 c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ p_988 ∨ -b^{2, 495}_0 c in DIMACS: 6128 6129 -6130 988 -6131 0 6128 6129 -6130 988 -6132 0 6128 6129 -6130 988 -6133 0 c 0-1 --> -1 c (-b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ -b^{2, 494}_0 ∧ -p_988) -> ( b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ b^{2, 495}_0) c in CNF: c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ p_988 ∨ b^{2, 495}_2 c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ p_988 ∨ -b^{2, 495}_1 c b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ p_988 ∨ b^{2, 495}_0 c in DIMACS: 6128 6129 6130 988 6131 0 6128 6129 6130 988 -6132 0 6128 6129 6130 988 6133 0 c -1-1 --> -2 c ( b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ b^{2, 494}_0 ∧ -p_988) -> ( b^{2, 495}_2 ∧ b^{2, 495}_1 ∧ -b^{2, 495}_0) c in CNF: c -b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ p_988 ∨ b^{2, 495}_2 c -b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ p_988 ∨ b^{2, 495}_1 c -b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ p_988 ∨ -b^{2, 495}_0 c in DIMACS: -6128 6129 -6130 988 6131 0 -6128 6129 -6130 988 6132 0 -6128 6129 -6130 988 -6133 0 c -2-1 --> break c ( b^{2, 494}_2 ∧ b^{2, 494}_1 ∧ -b^{2, 494}_0 ∧ -p_988) -> break c in CNF: c -b^{2, 494}_2 ∨ -b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ p_988 ∨ break c in DIMACS: -6128 -6129 6130 988 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 494}_2 ∧ -b^{2, 494}_1 ∧ -b^{2, 494}_0 ∧ true) c in CNF: c -b^{2, 494}_2 ∨ b^{2, 494}_1 ∨ b^{2, 494}_0 ∨ false c in DIMACS: -6128 6129 6130 0 c 3 does not represent an automaton state. c -(-b^{2, 494}_2 ∧ b^{2, 494}_1 ∧ b^{2, 494}_0 ∧ true) c in CNF: c b^{2, 494}_2 ∨ -b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ false c in DIMACS: 6128 -6129 -6130 0 c -3 does not represent an automaton state. c -( b^{2, 494}_2 ∧ b^{2, 494}_1 ∧ b^{2, 494}_0 ∧ true) c in CNF: c -b^{2, 494}_2 ∨ -b^{2, 494}_1 ∨ -b^{2, 494}_0 ∨ false c in DIMACS: -6128 -6129 -6130 0 c i = 495 c -2+1 --> -1 c ( b^{2, 495}_2 ∧ b^{2, 495}_1 ∧ -b^{2, 495}_0 ∧ p_990) -> ( b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ b^{2, 496}_0) c in CNF: c -b^{2, 495}_2 ∨ -b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ -p_990 ∨ b^{2, 496}_2 c -b^{2, 495}_2 ∨ -b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ -p_990 ∨ -b^{2, 496}_1 c -b^{2, 495}_2 ∨ -b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ -p_990 ∨ b^{2, 496}_0 c in DIMACS: -6131 -6132 6133 -990 6134 0 -6131 -6132 6133 -990 -6135 0 -6131 -6132 6133 -990 6136 0 c -1+1 --> 0 c ( b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ b^{2, 495}_0 ∧ p_990) -> (-b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ -b^{2, 496}_0) c in CNF: c -b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ -p_990 ∨ -b^{2, 496}_2 c -b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ -p_990 ∨ -b^{2, 496}_1 c -b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ -p_990 ∨ -b^{2, 496}_0 c in DIMACS: -6131 6132 -6133 -990 -6134 0 -6131 6132 -6133 -990 -6135 0 -6131 6132 -6133 -990 -6136 0 c 0+1 --> 1 c (-b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ -b^{2, 495}_0 ∧ p_990) -> (-b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ b^{2, 496}_0) c in CNF: c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ -p_990 ∨ -b^{2, 496}_2 c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ -p_990 ∨ -b^{2, 496}_1 c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ -p_990 ∨ b^{2, 496}_0 c in DIMACS: 6131 6132 6133 -990 -6134 0 6131 6132 6133 -990 -6135 0 6131 6132 6133 -990 6136 0 c 1+1 --> 2 c (-b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ b^{2, 495}_0 ∧ p_990) -> (-b^{2, 496}_2 ∧ b^{2, 496}_1 ∧ -b^{2, 496}_0) c in CNF: c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ -p_990 ∨ -b^{2, 496}_2 c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ -p_990 ∨ b^{2, 496}_1 c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ -p_990 ∨ -b^{2, 496}_0 c in DIMACS: 6131 6132 -6133 -990 -6134 0 6131 6132 -6133 -990 6135 0 6131 6132 -6133 -990 -6136 0 c 2+1 --> break c (-b^{2, 495}_2 ∧ b^{2, 495}_1 ∧ -b^{2, 495}_0 ∧ p_990) -> break c in CNF: c b^{2, 495}_2 ∨ -b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ -p_990 ∨ break c in DIMACS: 6131 -6132 6133 -990 1162 0 c 2-1 --> 1 c (-b^{2, 495}_2 ∧ b^{2, 495}_1 ∧ -b^{2, 495}_0 ∧ -p_990) -> (-b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ b^{2, 496}_0) c in CNF: c b^{2, 495}_2 ∨ -b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ p_990 ∨ -b^{2, 496}_2 c b^{2, 495}_2 ∨ -b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ p_990 ∨ -b^{2, 496}_1 c b^{2, 495}_2 ∨ -b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ p_990 ∨ b^{2, 496}_0 c in DIMACS: 6131 -6132 6133 990 -6134 0 6131 -6132 6133 990 -6135 0 6131 -6132 6133 990 6136 0 c 1-1 --> 0 c (-b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ b^{2, 495}_0 ∧ -p_990) -> (-b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ -b^{2, 496}_0) c in CNF: c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ p_990 ∨ -b^{2, 496}_2 c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ p_990 ∨ -b^{2, 496}_1 c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ p_990 ∨ -b^{2, 496}_0 c in DIMACS: 6131 6132 -6133 990 -6134 0 6131 6132 -6133 990 -6135 0 6131 6132 -6133 990 -6136 0 c 0-1 --> -1 c (-b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ -b^{2, 495}_0 ∧ -p_990) -> ( b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ b^{2, 496}_0) c in CNF: c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ p_990 ∨ b^{2, 496}_2 c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ p_990 ∨ -b^{2, 496}_1 c b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ p_990 ∨ b^{2, 496}_0 c in DIMACS: 6131 6132 6133 990 6134 0 6131 6132 6133 990 -6135 0 6131 6132 6133 990 6136 0 c -1-1 --> -2 c ( b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ b^{2, 495}_0 ∧ -p_990) -> ( b^{2, 496}_2 ∧ b^{2, 496}_1 ∧ -b^{2, 496}_0) c in CNF: c -b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ p_990 ∨ b^{2, 496}_2 c -b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ p_990 ∨ b^{2, 496}_1 c -b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ p_990 ∨ -b^{2, 496}_0 c in DIMACS: -6131 6132 -6133 990 6134 0 -6131 6132 -6133 990 6135 0 -6131 6132 -6133 990 -6136 0 c -2-1 --> break c ( b^{2, 495}_2 ∧ b^{2, 495}_1 ∧ -b^{2, 495}_0 ∧ -p_990) -> break c in CNF: c -b^{2, 495}_2 ∨ -b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ p_990 ∨ break c in DIMACS: -6131 -6132 6133 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 495}_2 ∧ -b^{2, 495}_1 ∧ -b^{2, 495}_0 ∧ true) c in CNF: c -b^{2, 495}_2 ∨ b^{2, 495}_1 ∨ b^{2, 495}_0 ∨ false c in DIMACS: -6131 6132 6133 0 c 3 does not represent an automaton state. c -(-b^{2, 495}_2 ∧ b^{2, 495}_1 ∧ b^{2, 495}_0 ∧ true) c in CNF: c b^{2, 495}_2 ∨ -b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ false c in DIMACS: 6131 -6132 -6133 0 c -3 does not represent an automaton state. c -( b^{2, 495}_2 ∧ b^{2, 495}_1 ∧ b^{2, 495}_0 ∧ true) c in CNF: c -b^{2, 495}_2 ∨ -b^{2, 495}_1 ∨ -b^{2, 495}_0 ∨ false c in DIMACS: -6131 -6132 -6133 0 c i = 496 c -2+1 --> -1 c ( b^{2, 496}_2 ∧ b^{2, 496}_1 ∧ -b^{2, 496}_0 ∧ p_992) -> ( b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ b^{2, 497}_0) c in CNF: c -b^{2, 496}_2 ∨ -b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ -p_992 ∨ b^{2, 497}_2 c -b^{2, 496}_2 ∨ -b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ -p_992 ∨ -b^{2, 497}_1 c -b^{2, 496}_2 ∨ -b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ -p_992 ∨ b^{2, 497}_0 c in DIMACS: -6134 -6135 6136 -992 6137 0 -6134 -6135 6136 -992 -6138 0 -6134 -6135 6136 -992 6139 0 c -1+1 --> 0 c ( b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ b^{2, 496}_0 ∧ p_992) -> (-b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ -b^{2, 497}_0) c in CNF: c -b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ -p_992 ∨ -b^{2, 497}_2 c -b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ -p_992 ∨ -b^{2, 497}_1 c -b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ -p_992 ∨ -b^{2, 497}_0 c in DIMACS: -6134 6135 -6136 -992 -6137 0 -6134 6135 -6136 -992 -6138 0 -6134 6135 -6136 -992 -6139 0 c 0+1 --> 1 c (-b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ -b^{2, 496}_0 ∧ p_992) -> (-b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ b^{2, 497}_0) c in CNF: c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ -p_992 ∨ -b^{2, 497}_2 c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ -p_992 ∨ -b^{2, 497}_1 c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ -p_992 ∨ b^{2, 497}_0 c in DIMACS: 6134 6135 6136 -992 -6137 0 6134 6135 6136 -992 -6138 0 6134 6135 6136 -992 6139 0 c 1+1 --> 2 c (-b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ b^{2, 496}_0 ∧ p_992) -> (-b^{2, 497}_2 ∧ b^{2, 497}_1 ∧ -b^{2, 497}_0) c in CNF: c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ -p_992 ∨ -b^{2, 497}_2 c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ -p_992 ∨ b^{2, 497}_1 c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ -p_992 ∨ -b^{2, 497}_0 c in DIMACS: 6134 6135 -6136 -992 -6137 0 6134 6135 -6136 -992 6138 0 6134 6135 -6136 -992 -6139 0 c 2+1 --> break c (-b^{2, 496}_2 ∧ b^{2, 496}_1 ∧ -b^{2, 496}_0 ∧ p_992) -> break c in CNF: c b^{2, 496}_2 ∨ -b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ -p_992 ∨ break c in DIMACS: 6134 -6135 6136 -992 1162 0 c 2-1 --> 1 c (-b^{2, 496}_2 ∧ b^{2, 496}_1 ∧ -b^{2, 496}_0 ∧ -p_992) -> (-b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ b^{2, 497}_0) c in CNF: c b^{2, 496}_2 ∨ -b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ p_992 ∨ -b^{2, 497}_2 c b^{2, 496}_2 ∨ -b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ p_992 ∨ -b^{2, 497}_1 c b^{2, 496}_2 ∨ -b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ p_992 ∨ b^{2, 497}_0 c in DIMACS: 6134 -6135 6136 992 -6137 0 6134 -6135 6136 992 -6138 0 6134 -6135 6136 992 6139 0 c 1-1 --> 0 c (-b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ b^{2, 496}_0 ∧ -p_992) -> (-b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ -b^{2, 497}_0) c in CNF: c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ p_992 ∨ -b^{2, 497}_2 c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ p_992 ∨ -b^{2, 497}_1 c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ p_992 ∨ -b^{2, 497}_0 c in DIMACS: 6134 6135 -6136 992 -6137 0 6134 6135 -6136 992 -6138 0 6134 6135 -6136 992 -6139 0 c 0-1 --> -1 c (-b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ -b^{2, 496}_0 ∧ -p_992) -> ( b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ b^{2, 497}_0) c in CNF: c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ p_992 ∨ b^{2, 497}_2 c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ p_992 ∨ -b^{2, 497}_1 c b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ p_992 ∨ b^{2, 497}_0 c in DIMACS: 6134 6135 6136 992 6137 0 6134 6135 6136 992 -6138 0 6134 6135 6136 992 6139 0 c -1-1 --> -2 c ( b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ b^{2, 496}_0 ∧ -p_992) -> ( b^{2, 497}_2 ∧ b^{2, 497}_1 ∧ -b^{2, 497}_0) c in CNF: c -b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ p_992 ∨ b^{2, 497}_2 c -b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ p_992 ∨ b^{2, 497}_1 c -b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ p_992 ∨ -b^{2, 497}_0 c in DIMACS: -6134 6135 -6136 992 6137 0 -6134 6135 -6136 992 6138 0 -6134 6135 -6136 992 -6139 0 c -2-1 --> break c ( b^{2, 496}_2 ∧ b^{2, 496}_1 ∧ -b^{2, 496}_0 ∧ -p_992) -> break c in CNF: c -b^{2, 496}_2 ∨ -b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ p_992 ∨ break c in DIMACS: -6134 -6135 6136 992 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 496}_2 ∧ -b^{2, 496}_1 ∧ -b^{2, 496}_0 ∧ true) c in CNF: c -b^{2, 496}_2 ∨ b^{2, 496}_1 ∨ b^{2, 496}_0 ∨ false c in DIMACS: -6134 6135 6136 0 c 3 does not represent an automaton state. c -(-b^{2, 496}_2 ∧ b^{2, 496}_1 ∧ b^{2, 496}_0 ∧ true) c in CNF: c b^{2, 496}_2 ∨ -b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ false c in DIMACS: 6134 -6135 -6136 0 c -3 does not represent an automaton state. c -( b^{2, 496}_2 ∧ b^{2, 496}_1 ∧ b^{2, 496}_0 ∧ true) c in CNF: c -b^{2, 496}_2 ∨ -b^{2, 496}_1 ∨ -b^{2, 496}_0 ∨ false c in DIMACS: -6134 -6135 -6136 0 c i = 497 c -2+1 --> -1 c ( b^{2, 497}_2 ∧ b^{2, 497}_1 ∧ -b^{2, 497}_0 ∧ p_994) -> ( b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ b^{2, 498}_0) c in CNF: c -b^{2, 497}_2 ∨ -b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ -p_994 ∨ b^{2, 498}_2 c -b^{2, 497}_2 ∨ -b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ -p_994 ∨ -b^{2, 498}_1 c -b^{2, 497}_2 ∨ -b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ -p_994 ∨ b^{2, 498}_0 c in DIMACS: -6137 -6138 6139 -994 6140 0 -6137 -6138 6139 -994 -6141 0 -6137 -6138 6139 -994 6142 0 c -1+1 --> 0 c ( b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ b^{2, 497}_0 ∧ p_994) -> (-b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ -b^{2, 498}_0) c in CNF: c -b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ -p_994 ∨ -b^{2, 498}_2 c -b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ -p_994 ∨ -b^{2, 498}_1 c -b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ -p_994 ∨ -b^{2, 498}_0 c in DIMACS: -6137 6138 -6139 -994 -6140 0 -6137 6138 -6139 -994 -6141 0 -6137 6138 -6139 -994 -6142 0 c 0+1 --> 1 c (-b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ -b^{2, 497}_0 ∧ p_994) -> (-b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ b^{2, 498}_0) c in CNF: c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ -p_994 ∨ -b^{2, 498}_2 c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ -p_994 ∨ -b^{2, 498}_1 c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ -p_994 ∨ b^{2, 498}_0 c in DIMACS: 6137 6138 6139 -994 -6140 0 6137 6138 6139 -994 -6141 0 6137 6138 6139 -994 6142 0 c 1+1 --> 2 c (-b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ b^{2, 497}_0 ∧ p_994) -> (-b^{2, 498}_2 ∧ b^{2, 498}_1 ∧ -b^{2, 498}_0) c in CNF: c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ -p_994 ∨ -b^{2, 498}_2 c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ -p_994 ∨ b^{2, 498}_1 c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ -p_994 ∨ -b^{2, 498}_0 c in DIMACS: 6137 6138 -6139 -994 -6140 0 6137 6138 -6139 -994 6141 0 6137 6138 -6139 -994 -6142 0 c 2+1 --> break c (-b^{2, 497}_2 ∧ b^{2, 497}_1 ∧ -b^{2, 497}_0 ∧ p_994) -> break c in CNF: c b^{2, 497}_2 ∨ -b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ -p_994 ∨ break c in DIMACS: 6137 -6138 6139 -994 1162 0 c 2-1 --> 1 c (-b^{2, 497}_2 ∧ b^{2, 497}_1 ∧ -b^{2, 497}_0 ∧ -p_994) -> (-b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ b^{2, 498}_0) c in CNF: c b^{2, 497}_2 ∨ -b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ p_994 ∨ -b^{2, 498}_2 c b^{2, 497}_2 ∨ -b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ p_994 ∨ -b^{2, 498}_1 c b^{2, 497}_2 ∨ -b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ p_994 ∨ b^{2, 498}_0 c in DIMACS: 6137 -6138 6139 994 -6140 0 6137 -6138 6139 994 -6141 0 6137 -6138 6139 994 6142 0 c 1-1 --> 0 c (-b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ b^{2, 497}_0 ∧ -p_994) -> (-b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ -b^{2, 498}_0) c in CNF: c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ p_994 ∨ -b^{2, 498}_2 c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ p_994 ∨ -b^{2, 498}_1 c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ p_994 ∨ -b^{2, 498}_0 c in DIMACS: 6137 6138 -6139 994 -6140 0 6137 6138 -6139 994 -6141 0 6137 6138 -6139 994 -6142 0 c 0-1 --> -1 c (-b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ -b^{2, 497}_0 ∧ -p_994) -> ( b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ b^{2, 498}_0) c in CNF: c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ p_994 ∨ b^{2, 498}_2 c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ p_994 ∨ -b^{2, 498}_1 c b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ p_994 ∨ b^{2, 498}_0 c in DIMACS: 6137 6138 6139 994 6140 0 6137 6138 6139 994 -6141 0 6137 6138 6139 994 6142 0 c -1-1 --> -2 c ( b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ b^{2, 497}_0 ∧ -p_994) -> ( b^{2, 498}_2 ∧ b^{2, 498}_1 ∧ -b^{2, 498}_0) c in CNF: c -b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ p_994 ∨ b^{2, 498}_2 c -b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ p_994 ∨ b^{2, 498}_1 c -b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ p_994 ∨ -b^{2, 498}_0 c in DIMACS: -6137 6138 -6139 994 6140 0 -6137 6138 -6139 994 6141 0 -6137 6138 -6139 994 -6142 0 c -2-1 --> break c ( b^{2, 497}_2 ∧ b^{2, 497}_1 ∧ -b^{2, 497}_0 ∧ -p_994) -> break c in CNF: c -b^{2, 497}_2 ∨ -b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ p_994 ∨ break c in DIMACS: -6137 -6138 6139 994 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 497}_2 ∧ -b^{2, 497}_1 ∧ -b^{2, 497}_0 ∧ true) c in CNF: c -b^{2, 497}_2 ∨ b^{2, 497}_1 ∨ b^{2, 497}_0 ∨ false c in DIMACS: -6137 6138 6139 0 c 3 does not represent an automaton state. c -(-b^{2, 497}_2 ∧ b^{2, 497}_1 ∧ b^{2, 497}_0 ∧ true) c in CNF: c b^{2, 497}_2 ∨ -b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ false c in DIMACS: 6137 -6138 -6139 0 c -3 does not represent an automaton state. c -( b^{2, 497}_2 ∧ b^{2, 497}_1 ∧ b^{2, 497}_0 ∧ true) c in CNF: c -b^{2, 497}_2 ∨ -b^{2, 497}_1 ∨ -b^{2, 497}_0 ∨ false c in DIMACS: -6137 -6138 -6139 0 c i = 498 c -2+1 --> -1 c ( b^{2, 498}_2 ∧ b^{2, 498}_1 ∧ -b^{2, 498}_0 ∧ p_996) -> ( b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ b^{2, 499}_0) c in CNF: c -b^{2, 498}_2 ∨ -b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ -p_996 ∨ b^{2, 499}_2 c -b^{2, 498}_2 ∨ -b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ -p_996 ∨ -b^{2, 499}_1 c -b^{2, 498}_2 ∨ -b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ -p_996 ∨ b^{2, 499}_0 c in DIMACS: -6140 -6141 6142 -996 6143 0 -6140 -6141 6142 -996 -6144 0 -6140 -6141 6142 -996 6145 0 c -1+1 --> 0 c ( b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ b^{2, 498}_0 ∧ p_996) -> (-b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ -b^{2, 499}_0) c in CNF: c -b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ -p_996 ∨ -b^{2, 499}_2 c -b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ -p_996 ∨ -b^{2, 499}_1 c -b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ -p_996 ∨ -b^{2, 499}_0 c in DIMACS: -6140 6141 -6142 -996 -6143 0 -6140 6141 -6142 -996 -6144 0 -6140 6141 -6142 -996 -6145 0 c 0+1 --> 1 c (-b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ -b^{2, 498}_0 ∧ p_996) -> (-b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ b^{2, 499}_0) c in CNF: c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ -p_996 ∨ -b^{2, 499}_2 c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ -p_996 ∨ -b^{2, 499}_1 c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ -p_996 ∨ b^{2, 499}_0 c in DIMACS: 6140 6141 6142 -996 -6143 0 6140 6141 6142 -996 -6144 0 6140 6141 6142 -996 6145 0 c 1+1 --> 2 c (-b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ b^{2, 498}_0 ∧ p_996) -> (-b^{2, 499}_2 ∧ b^{2, 499}_1 ∧ -b^{2, 499}_0) c in CNF: c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ -p_996 ∨ -b^{2, 499}_2 c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ -p_996 ∨ b^{2, 499}_1 c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ -p_996 ∨ -b^{2, 499}_0 c in DIMACS: 6140 6141 -6142 -996 -6143 0 6140 6141 -6142 -996 6144 0 6140 6141 -6142 -996 -6145 0 c 2+1 --> break c (-b^{2, 498}_2 ∧ b^{2, 498}_1 ∧ -b^{2, 498}_0 ∧ p_996) -> break c in CNF: c b^{2, 498}_2 ∨ -b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ -p_996 ∨ break c in DIMACS: 6140 -6141 6142 -996 1162 0 c 2-1 --> 1 c (-b^{2, 498}_2 ∧ b^{2, 498}_1 ∧ -b^{2, 498}_0 ∧ -p_996) -> (-b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ b^{2, 499}_0) c in CNF: c b^{2, 498}_2 ∨ -b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ p_996 ∨ -b^{2, 499}_2 c b^{2, 498}_2 ∨ -b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ p_996 ∨ -b^{2, 499}_1 c b^{2, 498}_2 ∨ -b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ p_996 ∨ b^{2, 499}_0 c in DIMACS: 6140 -6141 6142 996 -6143 0 6140 -6141 6142 996 -6144 0 6140 -6141 6142 996 6145 0 c 1-1 --> 0 c (-b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ b^{2, 498}_0 ∧ -p_996) -> (-b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ -b^{2, 499}_0) c in CNF: c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ p_996 ∨ -b^{2, 499}_2 c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ p_996 ∨ -b^{2, 499}_1 c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ p_996 ∨ -b^{2, 499}_0 c in DIMACS: 6140 6141 -6142 996 -6143 0 6140 6141 -6142 996 -6144 0 6140 6141 -6142 996 -6145 0 c 0-1 --> -1 c (-b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ -b^{2, 498}_0 ∧ -p_996) -> ( b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ b^{2, 499}_0) c in CNF: c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ p_996 ∨ b^{2, 499}_2 c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ p_996 ∨ -b^{2, 499}_1 c b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ p_996 ∨ b^{2, 499}_0 c in DIMACS: 6140 6141 6142 996 6143 0 6140 6141 6142 996 -6144 0 6140 6141 6142 996 6145 0 c -1-1 --> -2 c ( b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ b^{2, 498}_0 ∧ -p_996) -> ( b^{2, 499}_2 ∧ b^{2, 499}_1 ∧ -b^{2, 499}_0) c in CNF: c -b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ p_996 ∨ b^{2, 499}_2 c -b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ p_996 ∨ b^{2, 499}_1 c -b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ p_996 ∨ -b^{2, 499}_0 c in DIMACS: -6140 6141 -6142 996 6143 0 -6140 6141 -6142 996 6144 0 -6140 6141 -6142 996 -6145 0 c -2-1 --> break c ( b^{2, 498}_2 ∧ b^{2, 498}_1 ∧ -b^{2, 498}_0 ∧ -p_996) -> break c in CNF: c -b^{2, 498}_2 ∨ -b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ p_996 ∨ break c in DIMACS: -6140 -6141 6142 996 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 498}_2 ∧ -b^{2, 498}_1 ∧ -b^{2, 498}_0 ∧ true) c in CNF: c -b^{2, 498}_2 ∨ b^{2, 498}_1 ∨ b^{2, 498}_0 ∨ false c in DIMACS: -6140 6141 6142 0 c 3 does not represent an automaton state. c -(-b^{2, 498}_2 ∧ b^{2, 498}_1 ∧ b^{2, 498}_0 ∧ true) c in CNF: c b^{2, 498}_2 ∨ -b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ false c in DIMACS: 6140 -6141 -6142 0 c -3 does not represent an automaton state. c -( b^{2, 498}_2 ∧ b^{2, 498}_1 ∧ b^{2, 498}_0 ∧ true) c in CNF: c -b^{2, 498}_2 ∨ -b^{2, 498}_1 ∨ -b^{2, 498}_0 ∨ false c in DIMACS: -6140 -6141 -6142 0 c i = 499 c -2+1 --> -1 c ( b^{2, 499}_2 ∧ b^{2, 499}_1 ∧ -b^{2, 499}_0 ∧ p_998) -> ( b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ b^{2, 500}_0) c in CNF: c -b^{2, 499}_2 ∨ -b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ -p_998 ∨ b^{2, 500}_2 c -b^{2, 499}_2 ∨ -b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ -p_998 ∨ -b^{2, 500}_1 c -b^{2, 499}_2 ∨ -b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ -p_998 ∨ b^{2, 500}_0 c in DIMACS: -6143 -6144 6145 -998 6146 0 -6143 -6144 6145 -998 -6147 0 -6143 -6144 6145 -998 6148 0 c -1+1 --> 0 c ( b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ b^{2, 499}_0 ∧ p_998) -> (-b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ -b^{2, 500}_0) c in CNF: c -b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ -p_998 ∨ -b^{2, 500}_2 c -b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ -p_998 ∨ -b^{2, 500}_1 c -b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ -p_998 ∨ -b^{2, 500}_0 c in DIMACS: -6143 6144 -6145 -998 -6146 0 -6143 6144 -6145 -998 -6147 0 -6143 6144 -6145 -998 -6148 0 c 0+1 --> 1 c (-b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ -b^{2, 499}_0 ∧ p_998) -> (-b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ b^{2, 500}_0) c in CNF: c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ -p_998 ∨ -b^{2, 500}_2 c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ -p_998 ∨ -b^{2, 500}_1 c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ -p_998 ∨ b^{2, 500}_0 c in DIMACS: 6143 6144 6145 -998 -6146 0 6143 6144 6145 -998 -6147 0 6143 6144 6145 -998 6148 0 c 1+1 --> 2 c (-b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ b^{2, 499}_0 ∧ p_998) -> (-b^{2, 500}_2 ∧ b^{2, 500}_1 ∧ -b^{2, 500}_0) c in CNF: c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ -p_998 ∨ -b^{2, 500}_2 c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ -p_998 ∨ b^{2, 500}_1 c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ -p_998 ∨ -b^{2, 500}_0 c in DIMACS: 6143 6144 -6145 -998 -6146 0 6143 6144 -6145 -998 6147 0 6143 6144 -6145 -998 -6148 0 c 2+1 --> break c (-b^{2, 499}_2 ∧ b^{2, 499}_1 ∧ -b^{2, 499}_0 ∧ p_998) -> break c in CNF: c b^{2, 499}_2 ∨ -b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ -p_998 ∨ break c in DIMACS: 6143 -6144 6145 -998 1162 0 c 2-1 --> 1 c (-b^{2, 499}_2 ∧ b^{2, 499}_1 ∧ -b^{2, 499}_0 ∧ -p_998) -> (-b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ b^{2, 500}_0) c in CNF: c b^{2, 499}_2 ∨ -b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ p_998 ∨ -b^{2, 500}_2 c b^{2, 499}_2 ∨ -b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ p_998 ∨ -b^{2, 500}_1 c b^{2, 499}_2 ∨ -b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ p_998 ∨ b^{2, 500}_0 c in DIMACS: 6143 -6144 6145 998 -6146 0 6143 -6144 6145 998 -6147 0 6143 -6144 6145 998 6148 0 c 1-1 --> 0 c (-b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ b^{2, 499}_0 ∧ -p_998) -> (-b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ -b^{2, 500}_0) c in CNF: c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ p_998 ∨ -b^{2, 500}_2 c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ p_998 ∨ -b^{2, 500}_1 c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ p_998 ∨ -b^{2, 500}_0 c in DIMACS: 6143 6144 -6145 998 -6146 0 6143 6144 -6145 998 -6147 0 6143 6144 -6145 998 -6148 0 c 0-1 --> -1 c (-b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ -b^{2, 499}_0 ∧ -p_998) -> ( b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ b^{2, 500}_0) c in CNF: c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ p_998 ∨ b^{2, 500}_2 c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ p_998 ∨ -b^{2, 500}_1 c b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ p_998 ∨ b^{2, 500}_0 c in DIMACS: 6143 6144 6145 998 6146 0 6143 6144 6145 998 -6147 0 6143 6144 6145 998 6148 0 c -1-1 --> -2 c ( b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ b^{2, 499}_0 ∧ -p_998) -> ( b^{2, 500}_2 ∧ b^{2, 500}_1 ∧ -b^{2, 500}_0) c in CNF: c -b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ p_998 ∨ b^{2, 500}_2 c -b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ p_998 ∨ b^{2, 500}_1 c -b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ p_998 ∨ -b^{2, 500}_0 c in DIMACS: -6143 6144 -6145 998 6146 0 -6143 6144 -6145 998 6147 0 -6143 6144 -6145 998 -6148 0 c -2-1 --> break c ( b^{2, 499}_2 ∧ b^{2, 499}_1 ∧ -b^{2, 499}_0 ∧ -p_998) -> break c in CNF: c -b^{2, 499}_2 ∨ -b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ p_998 ∨ break c in DIMACS: -6143 -6144 6145 998 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 499}_2 ∧ -b^{2, 499}_1 ∧ -b^{2, 499}_0 ∧ true) c in CNF: c -b^{2, 499}_2 ∨ b^{2, 499}_1 ∨ b^{2, 499}_0 ∨ false c in DIMACS: -6143 6144 6145 0 c 3 does not represent an automaton state. c -(-b^{2, 499}_2 ∧ b^{2, 499}_1 ∧ b^{2, 499}_0 ∧ true) c in CNF: c b^{2, 499}_2 ∨ -b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ false c in DIMACS: 6143 -6144 -6145 0 c -3 does not represent an automaton state. c -( b^{2, 499}_2 ∧ b^{2, 499}_1 ∧ b^{2, 499}_0 ∧ true) c in CNF: c -b^{2, 499}_2 ∨ -b^{2, 499}_1 ∨ -b^{2, 499}_0 ∨ false c in DIMACS: -6143 -6144 -6145 0 c i = 500 c -2+1 --> -1 c ( b^{2, 500}_2 ∧ b^{2, 500}_1 ∧ -b^{2, 500}_0 ∧ p_1000) -> ( b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ b^{2, 501}_0) c in CNF: c -b^{2, 500}_2 ∨ -b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ -p_1000 ∨ b^{2, 501}_2 c -b^{2, 500}_2 ∨ -b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ -p_1000 ∨ -b^{2, 501}_1 c -b^{2, 500}_2 ∨ -b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ -p_1000 ∨ b^{2, 501}_0 c in DIMACS: -6146 -6147 6148 -1000 6149 0 -6146 -6147 6148 -1000 -6150 0 -6146 -6147 6148 -1000 6151 0 c -1+1 --> 0 c ( b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ b^{2, 500}_0 ∧ p_1000) -> (-b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ -b^{2, 501}_0) c in CNF: c -b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ -p_1000 ∨ -b^{2, 501}_2 c -b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ -p_1000 ∨ -b^{2, 501}_1 c -b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ -p_1000 ∨ -b^{2, 501}_0 c in DIMACS: -6146 6147 -6148 -1000 -6149 0 -6146 6147 -6148 -1000 -6150 0 -6146 6147 -6148 -1000 -6151 0 c 0+1 --> 1 c (-b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ -b^{2, 500}_0 ∧ p_1000) -> (-b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ b^{2, 501}_0) c in CNF: c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ -p_1000 ∨ -b^{2, 501}_2 c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ -p_1000 ∨ -b^{2, 501}_1 c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ -p_1000 ∨ b^{2, 501}_0 c in DIMACS: 6146 6147 6148 -1000 -6149 0 6146 6147 6148 -1000 -6150 0 6146 6147 6148 -1000 6151 0 c 1+1 --> 2 c (-b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ b^{2, 500}_0 ∧ p_1000) -> (-b^{2, 501}_2 ∧ b^{2, 501}_1 ∧ -b^{2, 501}_0) c in CNF: c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ -p_1000 ∨ -b^{2, 501}_2 c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ -p_1000 ∨ b^{2, 501}_1 c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ -p_1000 ∨ -b^{2, 501}_0 c in DIMACS: 6146 6147 -6148 -1000 -6149 0 6146 6147 -6148 -1000 6150 0 6146 6147 -6148 -1000 -6151 0 c 2+1 --> break c (-b^{2, 500}_2 ∧ b^{2, 500}_1 ∧ -b^{2, 500}_0 ∧ p_1000) -> break c in CNF: c b^{2, 500}_2 ∨ -b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ -p_1000 ∨ break c in DIMACS: 6146 -6147 6148 -1000 1162 0 c 2-1 --> 1 c (-b^{2, 500}_2 ∧ b^{2, 500}_1 ∧ -b^{2, 500}_0 ∧ -p_1000) -> (-b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ b^{2, 501}_0) c in CNF: c b^{2, 500}_2 ∨ -b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ p_1000 ∨ -b^{2, 501}_2 c b^{2, 500}_2 ∨ -b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ p_1000 ∨ -b^{2, 501}_1 c b^{2, 500}_2 ∨ -b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ p_1000 ∨ b^{2, 501}_0 c in DIMACS: 6146 -6147 6148 1000 -6149 0 6146 -6147 6148 1000 -6150 0 6146 -6147 6148 1000 6151 0 c 1-1 --> 0 c (-b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ b^{2, 500}_0 ∧ -p_1000) -> (-b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ -b^{2, 501}_0) c in CNF: c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ p_1000 ∨ -b^{2, 501}_2 c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ p_1000 ∨ -b^{2, 501}_1 c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ p_1000 ∨ -b^{2, 501}_0 c in DIMACS: 6146 6147 -6148 1000 -6149 0 6146 6147 -6148 1000 -6150 0 6146 6147 -6148 1000 -6151 0 c 0-1 --> -1 c (-b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ -b^{2, 500}_0 ∧ -p_1000) -> ( b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ b^{2, 501}_0) c in CNF: c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ p_1000 ∨ b^{2, 501}_2 c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ p_1000 ∨ -b^{2, 501}_1 c b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ p_1000 ∨ b^{2, 501}_0 c in DIMACS: 6146 6147 6148 1000 6149 0 6146 6147 6148 1000 -6150 0 6146 6147 6148 1000 6151 0 c -1-1 --> -2 c ( b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ b^{2, 500}_0 ∧ -p_1000) -> ( b^{2, 501}_2 ∧ b^{2, 501}_1 ∧ -b^{2, 501}_0) c in CNF: c -b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ p_1000 ∨ b^{2, 501}_2 c -b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ p_1000 ∨ b^{2, 501}_1 c -b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ p_1000 ∨ -b^{2, 501}_0 c in DIMACS: -6146 6147 -6148 1000 6149 0 -6146 6147 -6148 1000 6150 0 -6146 6147 -6148 1000 -6151 0 c -2-1 --> break c ( b^{2, 500}_2 ∧ b^{2, 500}_1 ∧ -b^{2, 500}_0 ∧ -p_1000) -> break c in CNF: c -b^{2, 500}_2 ∨ -b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ p_1000 ∨ break c in DIMACS: -6146 -6147 6148 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 500}_2 ∧ -b^{2, 500}_1 ∧ -b^{2, 500}_0 ∧ true) c in CNF: c -b^{2, 500}_2 ∨ b^{2, 500}_1 ∨ b^{2, 500}_0 ∨ false c in DIMACS: -6146 6147 6148 0 c 3 does not represent an automaton state. c -(-b^{2, 500}_2 ∧ b^{2, 500}_1 ∧ b^{2, 500}_0 ∧ true) c in CNF: c b^{2, 500}_2 ∨ -b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ false c in DIMACS: 6146 -6147 -6148 0 c -3 does not represent an automaton state. c -( b^{2, 500}_2 ∧ b^{2, 500}_1 ∧ b^{2, 500}_0 ∧ true) c in CNF: c -b^{2, 500}_2 ∨ -b^{2, 500}_1 ∨ -b^{2, 500}_0 ∨ false c in DIMACS: -6146 -6147 -6148 0 c i = 501 c -2+1 --> -1 c ( b^{2, 501}_2 ∧ b^{2, 501}_1 ∧ -b^{2, 501}_0 ∧ p_1002) -> ( b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ b^{2, 502}_0) c in CNF: c -b^{2, 501}_2 ∨ -b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ -p_1002 ∨ b^{2, 502}_2 c -b^{2, 501}_2 ∨ -b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ -p_1002 ∨ -b^{2, 502}_1 c -b^{2, 501}_2 ∨ -b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ -p_1002 ∨ b^{2, 502}_0 c in DIMACS: -6149 -6150 6151 -1002 6152 0 -6149 -6150 6151 -1002 -6153 0 -6149 -6150 6151 -1002 6154 0 c -1+1 --> 0 c ( b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ b^{2, 501}_0 ∧ p_1002) -> (-b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ -b^{2, 502}_0) c in CNF: c -b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ -p_1002 ∨ -b^{2, 502}_2 c -b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ -p_1002 ∨ -b^{2, 502}_1 c -b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ -p_1002 ∨ -b^{2, 502}_0 c in DIMACS: -6149 6150 -6151 -1002 -6152 0 -6149 6150 -6151 -1002 -6153 0 -6149 6150 -6151 -1002 -6154 0 c 0+1 --> 1 c (-b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ -b^{2, 501}_0 ∧ p_1002) -> (-b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ b^{2, 502}_0) c in CNF: c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ -p_1002 ∨ -b^{2, 502}_2 c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ -p_1002 ∨ -b^{2, 502}_1 c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ -p_1002 ∨ b^{2, 502}_0 c in DIMACS: 6149 6150 6151 -1002 -6152 0 6149 6150 6151 -1002 -6153 0 6149 6150 6151 -1002 6154 0 c 1+1 --> 2 c (-b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ b^{2, 501}_0 ∧ p_1002) -> (-b^{2, 502}_2 ∧ b^{2, 502}_1 ∧ -b^{2, 502}_0) c in CNF: c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ -p_1002 ∨ -b^{2, 502}_2 c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ -p_1002 ∨ b^{2, 502}_1 c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ -p_1002 ∨ -b^{2, 502}_0 c in DIMACS: 6149 6150 -6151 -1002 -6152 0 6149 6150 -6151 -1002 6153 0 6149 6150 -6151 -1002 -6154 0 c 2+1 --> break c (-b^{2, 501}_2 ∧ b^{2, 501}_1 ∧ -b^{2, 501}_0 ∧ p_1002) -> break c in CNF: c b^{2, 501}_2 ∨ -b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ -p_1002 ∨ break c in DIMACS: 6149 -6150 6151 -1002 1162 0 c 2-1 --> 1 c (-b^{2, 501}_2 ∧ b^{2, 501}_1 ∧ -b^{2, 501}_0 ∧ -p_1002) -> (-b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ b^{2, 502}_0) c in CNF: c b^{2, 501}_2 ∨ -b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ p_1002 ∨ -b^{2, 502}_2 c b^{2, 501}_2 ∨ -b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ p_1002 ∨ -b^{2, 502}_1 c b^{2, 501}_2 ∨ -b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ p_1002 ∨ b^{2, 502}_0 c in DIMACS: 6149 -6150 6151 1002 -6152 0 6149 -6150 6151 1002 -6153 0 6149 -6150 6151 1002 6154 0 c 1-1 --> 0 c (-b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ b^{2, 501}_0 ∧ -p_1002) -> (-b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ -b^{2, 502}_0) c in CNF: c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ p_1002 ∨ -b^{2, 502}_2 c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ p_1002 ∨ -b^{2, 502}_1 c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ p_1002 ∨ -b^{2, 502}_0 c in DIMACS: 6149 6150 -6151 1002 -6152 0 6149 6150 -6151 1002 -6153 0 6149 6150 -6151 1002 -6154 0 c 0-1 --> -1 c (-b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ -b^{2, 501}_0 ∧ -p_1002) -> ( b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ b^{2, 502}_0) c in CNF: c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ p_1002 ∨ b^{2, 502}_2 c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ p_1002 ∨ -b^{2, 502}_1 c b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ p_1002 ∨ b^{2, 502}_0 c in DIMACS: 6149 6150 6151 1002 6152 0 6149 6150 6151 1002 -6153 0 6149 6150 6151 1002 6154 0 c -1-1 --> -2 c ( b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ b^{2, 501}_0 ∧ -p_1002) -> ( b^{2, 502}_2 ∧ b^{2, 502}_1 ∧ -b^{2, 502}_0) c in CNF: c -b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ p_1002 ∨ b^{2, 502}_2 c -b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ p_1002 ∨ b^{2, 502}_1 c -b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ p_1002 ∨ -b^{2, 502}_0 c in DIMACS: -6149 6150 -6151 1002 6152 0 -6149 6150 -6151 1002 6153 0 -6149 6150 -6151 1002 -6154 0 c -2-1 --> break c ( b^{2, 501}_2 ∧ b^{2, 501}_1 ∧ -b^{2, 501}_0 ∧ -p_1002) -> break c in CNF: c -b^{2, 501}_2 ∨ -b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ p_1002 ∨ break c in DIMACS: -6149 -6150 6151 1002 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 501}_2 ∧ -b^{2, 501}_1 ∧ -b^{2, 501}_0 ∧ true) c in CNF: c -b^{2, 501}_2 ∨ b^{2, 501}_1 ∨ b^{2, 501}_0 ∨ false c in DIMACS: -6149 6150 6151 0 c 3 does not represent an automaton state. c -(-b^{2, 501}_2 ∧ b^{2, 501}_1 ∧ b^{2, 501}_0 ∧ true) c in CNF: c b^{2, 501}_2 ∨ -b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ false c in DIMACS: 6149 -6150 -6151 0 c -3 does not represent an automaton state. c -( b^{2, 501}_2 ∧ b^{2, 501}_1 ∧ b^{2, 501}_0 ∧ true) c in CNF: c -b^{2, 501}_2 ∨ -b^{2, 501}_1 ∨ -b^{2, 501}_0 ∨ false c in DIMACS: -6149 -6150 -6151 0 c i = 502 c -2+1 --> -1 c ( b^{2, 502}_2 ∧ b^{2, 502}_1 ∧ -b^{2, 502}_0 ∧ p_1004) -> ( b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ b^{2, 503}_0) c in CNF: c -b^{2, 502}_2 ∨ -b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ -p_1004 ∨ b^{2, 503}_2 c -b^{2, 502}_2 ∨ -b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ -p_1004 ∨ -b^{2, 503}_1 c -b^{2, 502}_2 ∨ -b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ -p_1004 ∨ b^{2, 503}_0 c in DIMACS: -6152 -6153 6154 -1004 6155 0 -6152 -6153 6154 -1004 -6156 0 -6152 -6153 6154 -1004 6157 0 c -1+1 --> 0 c ( b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ b^{2, 502}_0 ∧ p_1004) -> (-b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ -b^{2, 503}_0) c in CNF: c -b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ -p_1004 ∨ -b^{2, 503}_2 c -b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ -p_1004 ∨ -b^{2, 503}_1 c -b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ -p_1004 ∨ -b^{2, 503}_0 c in DIMACS: -6152 6153 -6154 -1004 -6155 0 -6152 6153 -6154 -1004 -6156 0 -6152 6153 -6154 -1004 -6157 0 c 0+1 --> 1 c (-b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ -b^{2, 502}_0 ∧ p_1004) -> (-b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ b^{2, 503}_0) c in CNF: c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ -p_1004 ∨ -b^{2, 503}_2 c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ -p_1004 ∨ -b^{2, 503}_1 c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ -p_1004 ∨ b^{2, 503}_0 c in DIMACS: 6152 6153 6154 -1004 -6155 0 6152 6153 6154 -1004 -6156 0 6152 6153 6154 -1004 6157 0 c 1+1 --> 2 c (-b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ b^{2, 502}_0 ∧ p_1004) -> (-b^{2, 503}_2 ∧ b^{2, 503}_1 ∧ -b^{2, 503}_0) c in CNF: c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ -p_1004 ∨ -b^{2, 503}_2 c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ -p_1004 ∨ b^{2, 503}_1 c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ -p_1004 ∨ -b^{2, 503}_0 c in DIMACS: 6152 6153 -6154 -1004 -6155 0 6152 6153 -6154 -1004 6156 0 6152 6153 -6154 -1004 -6157 0 c 2+1 --> break c (-b^{2, 502}_2 ∧ b^{2, 502}_1 ∧ -b^{2, 502}_0 ∧ p_1004) -> break c in CNF: c b^{2, 502}_2 ∨ -b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ -p_1004 ∨ break c in DIMACS: 6152 -6153 6154 -1004 1162 0 c 2-1 --> 1 c (-b^{2, 502}_2 ∧ b^{2, 502}_1 ∧ -b^{2, 502}_0 ∧ -p_1004) -> (-b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ b^{2, 503}_0) c in CNF: c b^{2, 502}_2 ∨ -b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ p_1004 ∨ -b^{2, 503}_2 c b^{2, 502}_2 ∨ -b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ p_1004 ∨ -b^{2, 503}_1 c b^{2, 502}_2 ∨ -b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ p_1004 ∨ b^{2, 503}_0 c in DIMACS: 6152 -6153 6154 1004 -6155 0 6152 -6153 6154 1004 -6156 0 6152 -6153 6154 1004 6157 0 c 1-1 --> 0 c (-b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ b^{2, 502}_0 ∧ -p_1004) -> (-b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ -b^{2, 503}_0) c in CNF: c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ p_1004 ∨ -b^{2, 503}_2 c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ p_1004 ∨ -b^{2, 503}_1 c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ p_1004 ∨ -b^{2, 503}_0 c in DIMACS: 6152 6153 -6154 1004 -6155 0 6152 6153 -6154 1004 -6156 0 6152 6153 -6154 1004 -6157 0 c 0-1 --> -1 c (-b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ -b^{2, 502}_0 ∧ -p_1004) -> ( b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ b^{2, 503}_0) c in CNF: c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ p_1004 ∨ b^{2, 503}_2 c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ p_1004 ∨ -b^{2, 503}_1 c b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ p_1004 ∨ b^{2, 503}_0 c in DIMACS: 6152 6153 6154 1004 6155 0 6152 6153 6154 1004 -6156 0 6152 6153 6154 1004 6157 0 c -1-1 --> -2 c ( b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ b^{2, 502}_0 ∧ -p_1004) -> ( b^{2, 503}_2 ∧ b^{2, 503}_1 ∧ -b^{2, 503}_0) c in CNF: c -b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ p_1004 ∨ b^{2, 503}_2 c -b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ p_1004 ∨ b^{2, 503}_1 c -b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ p_1004 ∨ -b^{2, 503}_0 c in DIMACS: -6152 6153 -6154 1004 6155 0 -6152 6153 -6154 1004 6156 0 -6152 6153 -6154 1004 -6157 0 c -2-1 --> break c ( b^{2, 502}_2 ∧ b^{2, 502}_1 ∧ -b^{2, 502}_0 ∧ -p_1004) -> break c in CNF: c -b^{2, 502}_2 ∨ -b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ p_1004 ∨ break c in DIMACS: -6152 -6153 6154 1004 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 502}_2 ∧ -b^{2, 502}_1 ∧ -b^{2, 502}_0 ∧ true) c in CNF: c -b^{2, 502}_2 ∨ b^{2, 502}_1 ∨ b^{2, 502}_0 ∨ false c in DIMACS: -6152 6153 6154 0 c 3 does not represent an automaton state. c -(-b^{2, 502}_2 ∧ b^{2, 502}_1 ∧ b^{2, 502}_0 ∧ true) c in CNF: c b^{2, 502}_2 ∨ -b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ false c in DIMACS: 6152 -6153 -6154 0 c -3 does not represent an automaton state. c -( b^{2, 502}_2 ∧ b^{2, 502}_1 ∧ b^{2, 502}_0 ∧ true) c in CNF: c -b^{2, 502}_2 ∨ -b^{2, 502}_1 ∨ -b^{2, 502}_0 ∨ false c in DIMACS: -6152 -6153 -6154 0 c i = 503 c -2+1 --> -1 c ( b^{2, 503}_2 ∧ b^{2, 503}_1 ∧ -b^{2, 503}_0 ∧ p_1006) -> ( b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ b^{2, 504}_0) c in CNF: c -b^{2, 503}_2 ∨ -b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ -p_1006 ∨ b^{2, 504}_2 c -b^{2, 503}_2 ∨ -b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ -p_1006 ∨ -b^{2, 504}_1 c -b^{2, 503}_2 ∨ -b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ -p_1006 ∨ b^{2, 504}_0 c in DIMACS: -6155 -6156 6157 -1006 6158 0 -6155 -6156 6157 -1006 -6159 0 -6155 -6156 6157 -1006 6160 0 c -1+1 --> 0 c ( b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ b^{2, 503}_0 ∧ p_1006) -> (-b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ -b^{2, 504}_0) c in CNF: c -b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ -p_1006 ∨ -b^{2, 504}_2 c -b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ -p_1006 ∨ -b^{2, 504}_1 c -b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ -p_1006 ∨ -b^{2, 504}_0 c in DIMACS: -6155 6156 -6157 -1006 -6158 0 -6155 6156 -6157 -1006 -6159 0 -6155 6156 -6157 -1006 -6160 0 c 0+1 --> 1 c (-b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ -b^{2, 503}_0 ∧ p_1006) -> (-b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ b^{2, 504}_0) c in CNF: c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ -p_1006 ∨ -b^{2, 504}_2 c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ -p_1006 ∨ -b^{2, 504}_1 c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ -p_1006 ∨ b^{2, 504}_0 c in DIMACS: 6155 6156 6157 -1006 -6158 0 6155 6156 6157 -1006 -6159 0 6155 6156 6157 -1006 6160 0 c 1+1 --> 2 c (-b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ b^{2, 503}_0 ∧ p_1006) -> (-b^{2, 504}_2 ∧ b^{2, 504}_1 ∧ -b^{2, 504}_0) c in CNF: c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ -p_1006 ∨ -b^{2, 504}_2 c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ -p_1006 ∨ b^{2, 504}_1 c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ -p_1006 ∨ -b^{2, 504}_0 c in DIMACS: 6155 6156 -6157 -1006 -6158 0 6155 6156 -6157 -1006 6159 0 6155 6156 -6157 -1006 -6160 0 c 2+1 --> break c (-b^{2, 503}_2 ∧ b^{2, 503}_1 ∧ -b^{2, 503}_0 ∧ p_1006) -> break c in CNF: c b^{2, 503}_2 ∨ -b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ -p_1006 ∨ break c in DIMACS: 6155 -6156 6157 -1006 1162 0 c 2-1 --> 1 c (-b^{2, 503}_2 ∧ b^{2, 503}_1 ∧ -b^{2, 503}_0 ∧ -p_1006) -> (-b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ b^{2, 504}_0) c in CNF: c b^{2, 503}_2 ∨ -b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ p_1006 ∨ -b^{2, 504}_2 c b^{2, 503}_2 ∨ -b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ p_1006 ∨ -b^{2, 504}_1 c b^{2, 503}_2 ∨ -b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ p_1006 ∨ b^{2, 504}_0 c in DIMACS: 6155 -6156 6157 1006 -6158 0 6155 -6156 6157 1006 -6159 0 6155 -6156 6157 1006 6160 0 c 1-1 --> 0 c (-b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ b^{2, 503}_0 ∧ -p_1006) -> (-b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ -b^{2, 504}_0) c in CNF: c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ p_1006 ∨ -b^{2, 504}_2 c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ p_1006 ∨ -b^{2, 504}_1 c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ p_1006 ∨ -b^{2, 504}_0 c in DIMACS: 6155 6156 -6157 1006 -6158 0 6155 6156 -6157 1006 -6159 0 6155 6156 -6157 1006 -6160 0 c 0-1 --> -1 c (-b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ -b^{2, 503}_0 ∧ -p_1006) -> ( b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ b^{2, 504}_0) c in CNF: c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ p_1006 ∨ b^{2, 504}_2 c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ p_1006 ∨ -b^{2, 504}_1 c b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ p_1006 ∨ b^{2, 504}_0 c in DIMACS: 6155 6156 6157 1006 6158 0 6155 6156 6157 1006 -6159 0 6155 6156 6157 1006 6160 0 c -1-1 --> -2 c ( b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ b^{2, 503}_0 ∧ -p_1006) -> ( b^{2, 504}_2 ∧ b^{2, 504}_1 ∧ -b^{2, 504}_0) c in CNF: c -b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ p_1006 ∨ b^{2, 504}_2 c -b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ p_1006 ∨ b^{2, 504}_1 c -b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ p_1006 ∨ -b^{2, 504}_0 c in DIMACS: -6155 6156 -6157 1006 6158 0 -6155 6156 -6157 1006 6159 0 -6155 6156 -6157 1006 -6160 0 c -2-1 --> break c ( b^{2, 503}_2 ∧ b^{2, 503}_1 ∧ -b^{2, 503}_0 ∧ -p_1006) -> break c in CNF: c -b^{2, 503}_2 ∨ -b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ p_1006 ∨ break c in DIMACS: -6155 -6156 6157 1006 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 503}_2 ∧ -b^{2, 503}_1 ∧ -b^{2, 503}_0 ∧ true) c in CNF: c -b^{2, 503}_2 ∨ b^{2, 503}_1 ∨ b^{2, 503}_0 ∨ false c in DIMACS: -6155 6156 6157 0 c 3 does not represent an automaton state. c -(-b^{2, 503}_2 ∧ b^{2, 503}_1 ∧ b^{2, 503}_0 ∧ true) c in CNF: c b^{2, 503}_2 ∨ -b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ false c in DIMACS: 6155 -6156 -6157 0 c -3 does not represent an automaton state. c -( b^{2, 503}_2 ∧ b^{2, 503}_1 ∧ b^{2, 503}_0 ∧ true) c in CNF: c -b^{2, 503}_2 ∨ -b^{2, 503}_1 ∨ -b^{2, 503}_0 ∨ false c in DIMACS: -6155 -6156 -6157 0 c i = 504 c -2+1 --> -1 c ( b^{2, 504}_2 ∧ b^{2, 504}_1 ∧ -b^{2, 504}_0 ∧ p_1008) -> ( b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ b^{2, 505}_0) c in CNF: c -b^{2, 504}_2 ∨ -b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ -p_1008 ∨ b^{2, 505}_2 c -b^{2, 504}_2 ∨ -b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ -p_1008 ∨ -b^{2, 505}_1 c -b^{2, 504}_2 ∨ -b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ -p_1008 ∨ b^{2, 505}_0 c in DIMACS: -6158 -6159 6160 -1008 6161 0 -6158 -6159 6160 -1008 -6162 0 -6158 -6159 6160 -1008 6163 0 c -1+1 --> 0 c ( b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ b^{2, 504}_0 ∧ p_1008) -> (-b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ -b^{2, 505}_0) c in CNF: c -b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ -p_1008 ∨ -b^{2, 505}_2 c -b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ -p_1008 ∨ -b^{2, 505}_1 c -b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ -p_1008 ∨ -b^{2, 505}_0 c in DIMACS: -6158 6159 -6160 -1008 -6161 0 -6158 6159 -6160 -1008 -6162 0 -6158 6159 -6160 -1008 -6163 0 c 0+1 --> 1 c (-b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ -b^{2, 504}_0 ∧ p_1008) -> (-b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ b^{2, 505}_0) c in CNF: c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ -p_1008 ∨ -b^{2, 505}_2 c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ -p_1008 ∨ -b^{2, 505}_1 c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ -p_1008 ∨ b^{2, 505}_0 c in DIMACS: 6158 6159 6160 -1008 -6161 0 6158 6159 6160 -1008 -6162 0 6158 6159 6160 -1008 6163 0 c 1+1 --> 2 c (-b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ b^{2, 504}_0 ∧ p_1008) -> (-b^{2, 505}_2 ∧ b^{2, 505}_1 ∧ -b^{2, 505}_0) c in CNF: c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ -p_1008 ∨ -b^{2, 505}_2 c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ -p_1008 ∨ b^{2, 505}_1 c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ -p_1008 ∨ -b^{2, 505}_0 c in DIMACS: 6158 6159 -6160 -1008 -6161 0 6158 6159 -6160 -1008 6162 0 6158 6159 -6160 -1008 -6163 0 c 2+1 --> break c (-b^{2, 504}_2 ∧ b^{2, 504}_1 ∧ -b^{2, 504}_0 ∧ p_1008) -> break c in CNF: c b^{2, 504}_2 ∨ -b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ -p_1008 ∨ break c in DIMACS: 6158 -6159 6160 -1008 1162 0 c 2-1 --> 1 c (-b^{2, 504}_2 ∧ b^{2, 504}_1 ∧ -b^{2, 504}_0 ∧ -p_1008) -> (-b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ b^{2, 505}_0) c in CNF: c b^{2, 504}_2 ∨ -b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ p_1008 ∨ -b^{2, 505}_2 c b^{2, 504}_2 ∨ -b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ p_1008 ∨ -b^{2, 505}_1 c b^{2, 504}_2 ∨ -b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ p_1008 ∨ b^{2, 505}_0 c in DIMACS: 6158 -6159 6160 1008 -6161 0 6158 -6159 6160 1008 -6162 0 6158 -6159 6160 1008 6163 0 c 1-1 --> 0 c (-b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ b^{2, 504}_0 ∧ -p_1008) -> (-b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ -b^{2, 505}_0) c in CNF: c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ p_1008 ∨ -b^{2, 505}_2 c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ p_1008 ∨ -b^{2, 505}_1 c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ p_1008 ∨ -b^{2, 505}_0 c in DIMACS: 6158 6159 -6160 1008 -6161 0 6158 6159 -6160 1008 -6162 0 6158 6159 -6160 1008 -6163 0 c 0-1 --> -1 c (-b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ -b^{2, 504}_0 ∧ -p_1008) -> ( b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ b^{2, 505}_0) c in CNF: c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ p_1008 ∨ b^{2, 505}_2 c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ p_1008 ∨ -b^{2, 505}_1 c b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ p_1008 ∨ b^{2, 505}_0 c in DIMACS: 6158 6159 6160 1008 6161 0 6158 6159 6160 1008 -6162 0 6158 6159 6160 1008 6163 0 c -1-1 --> -2 c ( b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ b^{2, 504}_0 ∧ -p_1008) -> ( b^{2, 505}_2 ∧ b^{2, 505}_1 ∧ -b^{2, 505}_0) c in CNF: c -b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ p_1008 ∨ b^{2, 505}_2 c -b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ p_1008 ∨ b^{2, 505}_1 c -b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ p_1008 ∨ -b^{2, 505}_0 c in DIMACS: -6158 6159 -6160 1008 6161 0 -6158 6159 -6160 1008 6162 0 -6158 6159 -6160 1008 -6163 0 c -2-1 --> break c ( b^{2, 504}_2 ∧ b^{2, 504}_1 ∧ -b^{2, 504}_0 ∧ -p_1008) -> break c in CNF: c -b^{2, 504}_2 ∨ -b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ p_1008 ∨ break c in DIMACS: -6158 -6159 6160 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 504}_2 ∧ -b^{2, 504}_1 ∧ -b^{2, 504}_0 ∧ true) c in CNF: c -b^{2, 504}_2 ∨ b^{2, 504}_1 ∨ b^{2, 504}_0 ∨ false c in DIMACS: -6158 6159 6160 0 c 3 does not represent an automaton state. c -(-b^{2, 504}_2 ∧ b^{2, 504}_1 ∧ b^{2, 504}_0 ∧ true) c in CNF: c b^{2, 504}_2 ∨ -b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ false c in DIMACS: 6158 -6159 -6160 0 c -3 does not represent an automaton state. c -( b^{2, 504}_2 ∧ b^{2, 504}_1 ∧ b^{2, 504}_0 ∧ true) c in CNF: c -b^{2, 504}_2 ∨ -b^{2, 504}_1 ∨ -b^{2, 504}_0 ∨ false c in DIMACS: -6158 -6159 -6160 0 c i = 505 c -2+1 --> -1 c ( b^{2, 505}_2 ∧ b^{2, 505}_1 ∧ -b^{2, 505}_0 ∧ p_1010) -> ( b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ b^{2, 506}_0) c in CNF: c -b^{2, 505}_2 ∨ -b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ -p_1010 ∨ b^{2, 506}_2 c -b^{2, 505}_2 ∨ -b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ -p_1010 ∨ -b^{2, 506}_1 c -b^{2, 505}_2 ∨ -b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ -p_1010 ∨ b^{2, 506}_0 c in DIMACS: -6161 -6162 6163 -1010 6164 0 -6161 -6162 6163 -1010 -6165 0 -6161 -6162 6163 -1010 6166 0 c -1+1 --> 0 c ( b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ b^{2, 505}_0 ∧ p_1010) -> (-b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ -b^{2, 506}_0) c in CNF: c -b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ -p_1010 ∨ -b^{2, 506}_2 c -b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ -p_1010 ∨ -b^{2, 506}_1 c -b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ -p_1010 ∨ -b^{2, 506}_0 c in DIMACS: -6161 6162 -6163 -1010 -6164 0 -6161 6162 -6163 -1010 -6165 0 -6161 6162 -6163 -1010 -6166 0 c 0+1 --> 1 c (-b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ -b^{2, 505}_0 ∧ p_1010) -> (-b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ b^{2, 506}_0) c in CNF: c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ -p_1010 ∨ -b^{2, 506}_2 c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ -p_1010 ∨ -b^{2, 506}_1 c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ -p_1010 ∨ b^{2, 506}_0 c in DIMACS: 6161 6162 6163 -1010 -6164 0 6161 6162 6163 -1010 -6165 0 6161 6162 6163 -1010 6166 0 c 1+1 --> 2 c (-b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ b^{2, 505}_0 ∧ p_1010) -> (-b^{2, 506}_2 ∧ b^{2, 506}_1 ∧ -b^{2, 506}_0) c in CNF: c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ -p_1010 ∨ -b^{2, 506}_2 c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ -p_1010 ∨ b^{2, 506}_1 c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ -p_1010 ∨ -b^{2, 506}_0 c in DIMACS: 6161 6162 -6163 -1010 -6164 0 6161 6162 -6163 -1010 6165 0 6161 6162 -6163 -1010 -6166 0 c 2+1 --> break c (-b^{2, 505}_2 ∧ b^{2, 505}_1 ∧ -b^{2, 505}_0 ∧ p_1010) -> break c in CNF: c b^{2, 505}_2 ∨ -b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ -p_1010 ∨ break c in DIMACS: 6161 -6162 6163 -1010 1162 0 c 2-1 --> 1 c (-b^{2, 505}_2 ∧ b^{2, 505}_1 ∧ -b^{2, 505}_0 ∧ -p_1010) -> (-b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ b^{2, 506}_0) c in CNF: c b^{2, 505}_2 ∨ -b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ p_1010 ∨ -b^{2, 506}_2 c b^{2, 505}_2 ∨ -b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ p_1010 ∨ -b^{2, 506}_1 c b^{2, 505}_2 ∨ -b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ p_1010 ∨ b^{2, 506}_0 c in DIMACS: 6161 -6162 6163 1010 -6164 0 6161 -6162 6163 1010 -6165 0 6161 -6162 6163 1010 6166 0 c 1-1 --> 0 c (-b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ b^{2, 505}_0 ∧ -p_1010) -> (-b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ -b^{2, 506}_0) c in CNF: c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ p_1010 ∨ -b^{2, 506}_2 c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ p_1010 ∨ -b^{2, 506}_1 c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ p_1010 ∨ -b^{2, 506}_0 c in DIMACS: 6161 6162 -6163 1010 -6164 0 6161 6162 -6163 1010 -6165 0 6161 6162 -6163 1010 -6166 0 c 0-1 --> -1 c (-b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ -b^{2, 505}_0 ∧ -p_1010) -> ( b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ b^{2, 506}_0) c in CNF: c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ p_1010 ∨ b^{2, 506}_2 c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ p_1010 ∨ -b^{2, 506}_1 c b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ p_1010 ∨ b^{2, 506}_0 c in DIMACS: 6161 6162 6163 1010 6164 0 6161 6162 6163 1010 -6165 0 6161 6162 6163 1010 6166 0 c -1-1 --> -2 c ( b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ b^{2, 505}_0 ∧ -p_1010) -> ( b^{2, 506}_2 ∧ b^{2, 506}_1 ∧ -b^{2, 506}_0) c in CNF: c -b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ p_1010 ∨ b^{2, 506}_2 c -b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ p_1010 ∨ b^{2, 506}_1 c -b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ p_1010 ∨ -b^{2, 506}_0 c in DIMACS: -6161 6162 -6163 1010 6164 0 -6161 6162 -6163 1010 6165 0 -6161 6162 -6163 1010 -6166 0 c -2-1 --> break c ( b^{2, 505}_2 ∧ b^{2, 505}_1 ∧ -b^{2, 505}_0 ∧ -p_1010) -> break c in CNF: c -b^{2, 505}_2 ∨ -b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ p_1010 ∨ break c in DIMACS: -6161 -6162 6163 1010 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 505}_2 ∧ -b^{2, 505}_1 ∧ -b^{2, 505}_0 ∧ true) c in CNF: c -b^{2, 505}_2 ∨ b^{2, 505}_1 ∨ b^{2, 505}_0 ∨ false c in DIMACS: -6161 6162 6163 0 c 3 does not represent an automaton state. c -(-b^{2, 505}_2 ∧ b^{2, 505}_1 ∧ b^{2, 505}_0 ∧ true) c in CNF: c b^{2, 505}_2 ∨ -b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ false c in DIMACS: 6161 -6162 -6163 0 c -3 does not represent an automaton state. c -( b^{2, 505}_2 ∧ b^{2, 505}_1 ∧ b^{2, 505}_0 ∧ true) c in CNF: c -b^{2, 505}_2 ∨ -b^{2, 505}_1 ∨ -b^{2, 505}_0 ∨ false c in DIMACS: -6161 -6162 -6163 0 c i = 506 c -2+1 --> -1 c ( b^{2, 506}_2 ∧ b^{2, 506}_1 ∧ -b^{2, 506}_0 ∧ p_1012) -> ( b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ b^{2, 507}_0) c in CNF: c -b^{2, 506}_2 ∨ -b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ -p_1012 ∨ b^{2, 507}_2 c -b^{2, 506}_2 ∨ -b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ -p_1012 ∨ -b^{2, 507}_1 c -b^{2, 506}_2 ∨ -b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ -p_1012 ∨ b^{2, 507}_0 c in DIMACS: -6164 -6165 6166 -1012 6167 0 -6164 -6165 6166 -1012 -6168 0 -6164 -6165 6166 -1012 6169 0 c -1+1 --> 0 c ( b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ b^{2, 506}_0 ∧ p_1012) -> (-b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ -b^{2, 507}_0) c in CNF: c -b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ -p_1012 ∨ -b^{2, 507}_2 c -b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ -p_1012 ∨ -b^{2, 507}_1 c -b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ -p_1012 ∨ -b^{2, 507}_0 c in DIMACS: -6164 6165 -6166 -1012 -6167 0 -6164 6165 -6166 -1012 -6168 0 -6164 6165 -6166 -1012 -6169 0 c 0+1 --> 1 c (-b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ -b^{2, 506}_0 ∧ p_1012) -> (-b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ b^{2, 507}_0) c in CNF: c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ -p_1012 ∨ -b^{2, 507}_2 c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ -p_1012 ∨ -b^{2, 507}_1 c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ -p_1012 ∨ b^{2, 507}_0 c in DIMACS: 6164 6165 6166 -1012 -6167 0 6164 6165 6166 -1012 -6168 0 6164 6165 6166 -1012 6169 0 c 1+1 --> 2 c (-b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ b^{2, 506}_0 ∧ p_1012) -> (-b^{2, 507}_2 ∧ b^{2, 507}_1 ∧ -b^{2, 507}_0) c in CNF: c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ -p_1012 ∨ -b^{2, 507}_2 c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ -p_1012 ∨ b^{2, 507}_1 c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ -p_1012 ∨ -b^{2, 507}_0 c in DIMACS: 6164 6165 -6166 -1012 -6167 0 6164 6165 -6166 -1012 6168 0 6164 6165 -6166 -1012 -6169 0 c 2+1 --> break c (-b^{2, 506}_2 ∧ b^{2, 506}_1 ∧ -b^{2, 506}_0 ∧ p_1012) -> break c in CNF: c b^{2, 506}_2 ∨ -b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ -p_1012 ∨ break c in DIMACS: 6164 -6165 6166 -1012 1162 0 c 2-1 --> 1 c (-b^{2, 506}_2 ∧ b^{2, 506}_1 ∧ -b^{2, 506}_0 ∧ -p_1012) -> (-b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ b^{2, 507}_0) c in CNF: c b^{2, 506}_2 ∨ -b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ p_1012 ∨ -b^{2, 507}_2 c b^{2, 506}_2 ∨ -b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ p_1012 ∨ -b^{2, 507}_1 c b^{2, 506}_2 ∨ -b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ p_1012 ∨ b^{2, 507}_0 c in DIMACS: 6164 -6165 6166 1012 -6167 0 6164 -6165 6166 1012 -6168 0 6164 -6165 6166 1012 6169 0 c 1-1 --> 0 c (-b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ b^{2, 506}_0 ∧ -p_1012) -> (-b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ -b^{2, 507}_0) c in CNF: c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ p_1012 ∨ -b^{2, 507}_2 c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ p_1012 ∨ -b^{2, 507}_1 c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ p_1012 ∨ -b^{2, 507}_0 c in DIMACS: 6164 6165 -6166 1012 -6167 0 6164 6165 -6166 1012 -6168 0 6164 6165 -6166 1012 -6169 0 c 0-1 --> -1 c (-b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ -b^{2, 506}_0 ∧ -p_1012) -> ( b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ b^{2, 507}_0) c in CNF: c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ p_1012 ∨ b^{2, 507}_2 c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ p_1012 ∨ -b^{2, 507}_1 c b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ p_1012 ∨ b^{2, 507}_0 c in DIMACS: 6164 6165 6166 1012 6167 0 6164 6165 6166 1012 -6168 0 6164 6165 6166 1012 6169 0 c -1-1 --> -2 c ( b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ b^{2, 506}_0 ∧ -p_1012) -> ( b^{2, 507}_2 ∧ b^{2, 507}_1 ∧ -b^{2, 507}_0) c in CNF: c -b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ p_1012 ∨ b^{2, 507}_2 c -b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ p_1012 ∨ b^{2, 507}_1 c -b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ p_1012 ∨ -b^{2, 507}_0 c in DIMACS: -6164 6165 -6166 1012 6167 0 -6164 6165 -6166 1012 6168 0 -6164 6165 -6166 1012 -6169 0 c -2-1 --> break c ( b^{2, 506}_2 ∧ b^{2, 506}_1 ∧ -b^{2, 506}_0 ∧ -p_1012) -> break c in CNF: c -b^{2, 506}_2 ∨ -b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ p_1012 ∨ break c in DIMACS: -6164 -6165 6166 1012 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 506}_2 ∧ -b^{2, 506}_1 ∧ -b^{2, 506}_0 ∧ true) c in CNF: c -b^{2, 506}_2 ∨ b^{2, 506}_1 ∨ b^{2, 506}_0 ∨ false c in DIMACS: -6164 6165 6166 0 c 3 does not represent an automaton state. c -(-b^{2, 506}_2 ∧ b^{2, 506}_1 ∧ b^{2, 506}_0 ∧ true) c in CNF: c b^{2, 506}_2 ∨ -b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ false c in DIMACS: 6164 -6165 -6166 0 c -3 does not represent an automaton state. c -( b^{2, 506}_2 ∧ b^{2, 506}_1 ∧ b^{2, 506}_0 ∧ true) c in CNF: c -b^{2, 506}_2 ∨ -b^{2, 506}_1 ∨ -b^{2, 506}_0 ∨ false c in DIMACS: -6164 -6165 -6166 0 c i = 507 c -2+1 --> -1 c ( b^{2, 507}_2 ∧ b^{2, 507}_1 ∧ -b^{2, 507}_0 ∧ p_1014) -> ( b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ b^{2, 508}_0) c in CNF: c -b^{2, 507}_2 ∨ -b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ -p_1014 ∨ b^{2, 508}_2 c -b^{2, 507}_2 ∨ -b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ -p_1014 ∨ -b^{2, 508}_1 c -b^{2, 507}_2 ∨ -b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ -p_1014 ∨ b^{2, 508}_0 c in DIMACS: -6167 -6168 6169 -1014 6170 0 -6167 -6168 6169 -1014 -6171 0 -6167 -6168 6169 -1014 6172 0 c -1+1 --> 0 c ( b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ b^{2, 507}_0 ∧ p_1014) -> (-b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ -b^{2, 508}_0) c in CNF: c -b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ -p_1014 ∨ -b^{2, 508}_2 c -b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ -p_1014 ∨ -b^{2, 508}_1 c -b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ -p_1014 ∨ -b^{2, 508}_0 c in DIMACS: -6167 6168 -6169 -1014 -6170 0 -6167 6168 -6169 -1014 -6171 0 -6167 6168 -6169 -1014 -6172 0 c 0+1 --> 1 c (-b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ -b^{2, 507}_0 ∧ p_1014) -> (-b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ b^{2, 508}_0) c in CNF: c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ -p_1014 ∨ -b^{2, 508}_2 c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ -p_1014 ∨ -b^{2, 508}_1 c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ -p_1014 ∨ b^{2, 508}_0 c in DIMACS: 6167 6168 6169 -1014 -6170 0 6167 6168 6169 -1014 -6171 0 6167 6168 6169 -1014 6172 0 c 1+1 --> 2 c (-b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ b^{2, 507}_0 ∧ p_1014) -> (-b^{2, 508}_2 ∧ b^{2, 508}_1 ∧ -b^{2, 508}_0) c in CNF: c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ -p_1014 ∨ -b^{2, 508}_2 c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ -p_1014 ∨ b^{2, 508}_1 c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ -p_1014 ∨ -b^{2, 508}_0 c in DIMACS: 6167 6168 -6169 -1014 -6170 0 6167 6168 -6169 -1014 6171 0 6167 6168 -6169 -1014 -6172 0 c 2+1 --> break c (-b^{2, 507}_2 ∧ b^{2, 507}_1 ∧ -b^{2, 507}_0 ∧ p_1014) -> break c in CNF: c b^{2, 507}_2 ∨ -b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ -p_1014 ∨ break c in DIMACS: 6167 -6168 6169 -1014 1162 0 c 2-1 --> 1 c (-b^{2, 507}_2 ∧ b^{2, 507}_1 ∧ -b^{2, 507}_0 ∧ -p_1014) -> (-b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ b^{2, 508}_0) c in CNF: c b^{2, 507}_2 ∨ -b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ p_1014 ∨ -b^{2, 508}_2 c b^{2, 507}_2 ∨ -b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ p_1014 ∨ -b^{2, 508}_1 c b^{2, 507}_2 ∨ -b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ p_1014 ∨ b^{2, 508}_0 c in DIMACS: 6167 -6168 6169 1014 -6170 0 6167 -6168 6169 1014 -6171 0 6167 -6168 6169 1014 6172 0 c 1-1 --> 0 c (-b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ b^{2, 507}_0 ∧ -p_1014) -> (-b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ -b^{2, 508}_0) c in CNF: c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ p_1014 ∨ -b^{2, 508}_2 c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ p_1014 ∨ -b^{2, 508}_1 c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ p_1014 ∨ -b^{2, 508}_0 c in DIMACS: 6167 6168 -6169 1014 -6170 0 6167 6168 -6169 1014 -6171 0 6167 6168 -6169 1014 -6172 0 c 0-1 --> -1 c (-b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ -b^{2, 507}_0 ∧ -p_1014) -> ( b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ b^{2, 508}_0) c in CNF: c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ p_1014 ∨ b^{2, 508}_2 c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ p_1014 ∨ -b^{2, 508}_1 c b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ p_1014 ∨ b^{2, 508}_0 c in DIMACS: 6167 6168 6169 1014 6170 0 6167 6168 6169 1014 -6171 0 6167 6168 6169 1014 6172 0 c -1-1 --> -2 c ( b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ b^{2, 507}_0 ∧ -p_1014) -> ( b^{2, 508}_2 ∧ b^{2, 508}_1 ∧ -b^{2, 508}_0) c in CNF: c -b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ p_1014 ∨ b^{2, 508}_2 c -b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ p_1014 ∨ b^{2, 508}_1 c -b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ p_1014 ∨ -b^{2, 508}_0 c in DIMACS: -6167 6168 -6169 1014 6170 0 -6167 6168 -6169 1014 6171 0 -6167 6168 -6169 1014 -6172 0 c -2-1 --> break c ( b^{2, 507}_2 ∧ b^{2, 507}_1 ∧ -b^{2, 507}_0 ∧ -p_1014) -> break c in CNF: c -b^{2, 507}_2 ∨ -b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ p_1014 ∨ break c in DIMACS: -6167 -6168 6169 1014 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 507}_2 ∧ -b^{2, 507}_1 ∧ -b^{2, 507}_0 ∧ true) c in CNF: c -b^{2, 507}_2 ∨ b^{2, 507}_1 ∨ b^{2, 507}_0 ∨ false c in DIMACS: -6167 6168 6169 0 c 3 does not represent an automaton state. c -(-b^{2, 507}_2 ∧ b^{2, 507}_1 ∧ b^{2, 507}_0 ∧ true) c in CNF: c b^{2, 507}_2 ∨ -b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ false c in DIMACS: 6167 -6168 -6169 0 c -3 does not represent an automaton state. c -( b^{2, 507}_2 ∧ b^{2, 507}_1 ∧ b^{2, 507}_0 ∧ true) c in CNF: c -b^{2, 507}_2 ∨ -b^{2, 507}_1 ∨ -b^{2, 507}_0 ∨ false c in DIMACS: -6167 -6168 -6169 0 c i = 508 c -2+1 --> -1 c ( b^{2, 508}_2 ∧ b^{2, 508}_1 ∧ -b^{2, 508}_0 ∧ p_1016) -> ( b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ b^{2, 509}_0) c in CNF: c -b^{2, 508}_2 ∨ -b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ -p_1016 ∨ b^{2, 509}_2 c -b^{2, 508}_2 ∨ -b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ -p_1016 ∨ -b^{2, 509}_1 c -b^{2, 508}_2 ∨ -b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ -p_1016 ∨ b^{2, 509}_0 c in DIMACS: -6170 -6171 6172 -1016 6173 0 -6170 -6171 6172 -1016 -6174 0 -6170 -6171 6172 -1016 6175 0 c -1+1 --> 0 c ( b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ b^{2, 508}_0 ∧ p_1016) -> (-b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ -b^{2, 509}_0) c in CNF: c -b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ -p_1016 ∨ -b^{2, 509}_2 c -b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ -p_1016 ∨ -b^{2, 509}_1 c -b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ -p_1016 ∨ -b^{2, 509}_0 c in DIMACS: -6170 6171 -6172 -1016 -6173 0 -6170 6171 -6172 -1016 -6174 0 -6170 6171 -6172 -1016 -6175 0 c 0+1 --> 1 c (-b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ -b^{2, 508}_0 ∧ p_1016) -> (-b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ b^{2, 509}_0) c in CNF: c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ -p_1016 ∨ -b^{2, 509}_2 c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ -p_1016 ∨ -b^{2, 509}_1 c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ -p_1016 ∨ b^{2, 509}_0 c in DIMACS: 6170 6171 6172 -1016 -6173 0 6170 6171 6172 -1016 -6174 0 6170 6171 6172 -1016 6175 0 c 1+1 --> 2 c (-b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ b^{2, 508}_0 ∧ p_1016) -> (-b^{2, 509}_2 ∧ b^{2, 509}_1 ∧ -b^{2, 509}_0) c in CNF: c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ -p_1016 ∨ -b^{2, 509}_2 c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ -p_1016 ∨ b^{2, 509}_1 c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ -p_1016 ∨ -b^{2, 509}_0 c in DIMACS: 6170 6171 -6172 -1016 -6173 0 6170 6171 -6172 -1016 6174 0 6170 6171 -6172 -1016 -6175 0 c 2+1 --> break c (-b^{2, 508}_2 ∧ b^{2, 508}_1 ∧ -b^{2, 508}_0 ∧ p_1016) -> break c in CNF: c b^{2, 508}_2 ∨ -b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ -p_1016 ∨ break c in DIMACS: 6170 -6171 6172 -1016 1162 0 c 2-1 --> 1 c (-b^{2, 508}_2 ∧ b^{2, 508}_1 ∧ -b^{2, 508}_0 ∧ -p_1016) -> (-b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ b^{2, 509}_0) c in CNF: c b^{2, 508}_2 ∨ -b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ p_1016 ∨ -b^{2, 509}_2 c b^{2, 508}_2 ∨ -b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ p_1016 ∨ -b^{2, 509}_1 c b^{2, 508}_2 ∨ -b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ p_1016 ∨ b^{2, 509}_0 c in DIMACS: 6170 -6171 6172 1016 -6173 0 6170 -6171 6172 1016 -6174 0 6170 -6171 6172 1016 6175 0 c 1-1 --> 0 c (-b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ b^{2, 508}_0 ∧ -p_1016) -> (-b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ -b^{2, 509}_0) c in CNF: c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ p_1016 ∨ -b^{2, 509}_2 c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ p_1016 ∨ -b^{2, 509}_1 c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ p_1016 ∨ -b^{2, 509}_0 c in DIMACS: 6170 6171 -6172 1016 -6173 0 6170 6171 -6172 1016 -6174 0 6170 6171 -6172 1016 -6175 0 c 0-1 --> -1 c (-b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ -b^{2, 508}_0 ∧ -p_1016) -> ( b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ b^{2, 509}_0) c in CNF: c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ p_1016 ∨ b^{2, 509}_2 c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ p_1016 ∨ -b^{2, 509}_1 c b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ p_1016 ∨ b^{2, 509}_0 c in DIMACS: 6170 6171 6172 1016 6173 0 6170 6171 6172 1016 -6174 0 6170 6171 6172 1016 6175 0 c -1-1 --> -2 c ( b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ b^{2, 508}_0 ∧ -p_1016) -> ( b^{2, 509}_2 ∧ b^{2, 509}_1 ∧ -b^{2, 509}_0) c in CNF: c -b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ p_1016 ∨ b^{2, 509}_2 c -b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ p_1016 ∨ b^{2, 509}_1 c -b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ p_1016 ∨ -b^{2, 509}_0 c in DIMACS: -6170 6171 -6172 1016 6173 0 -6170 6171 -6172 1016 6174 0 -6170 6171 -6172 1016 -6175 0 c -2-1 --> break c ( b^{2, 508}_2 ∧ b^{2, 508}_1 ∧ -b^{2, 508}_0 ∧ -p_1016) -> break c in CNF: c -b^{2, 508}_2 ∨ -b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ p_1016 ∨ break c in DIMACS: -6170 -6171 6172 1016 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 508}_2 ∧ -b^{2, 508}_1 ∧ -b^{2, 508}_0 ∧ true) c in CNF: c -b^{2, 508}_2 ∨ b^{2, 508}_1 ∨ b^{2, 508}_0 ∨ false c in DIMACS: -6170 6171 6172 0 c 3 does not represent an automaton state. c -(-b^{2, 508}_2 ∧ b^{2, 508}_1 ∧ b^{2, 508}_0 ∧ true) c in CNF: c b^{2, 508}_2 ∨ -b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ false c in DIMACS: 6170 -6171 -6172 0 c -3 does not represent an automaton state. c -( b^{2, 508}_2 ∧ b^{2, 508}_1 ∧ b^{2, 508}_0 ∧ true) c in CNF: c -b^{2, 508}_2 ∨ -b^{2, 508}_1 ∨ -b^{2, 508}_0 ∨ false c in DIMACS: -6170 -6171 -6172 0 c i = 509 c -2+1 --> -1 c ( b^{2, 509}_2 ∧ b^{2, 509}_1 ∧ -b^{2, 509}_0 ∧ p_1018) -> ( b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ b^{2, 510}_0) c in CNF: c -b^{2, 509}_2 ∨ -b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ -p_1018 ∨ b^{2, 510}_2 c -b^{2, 509}_2 ∨ -b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ -p_1018 ∨ -b^{2, 510}_1 c -b^{2, 509}_2 ∨ -b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ -p_1018 ∨ b^{2, 510}_0 c in DIMACS: -6173 -6174 6175 -1018 6176 0 -6173 -6174 6175 -1018 -6177 0 -6173 -6174 6175 -1018 6178 0 c -1+1 --> 0 c ( b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ b^{2, 509}_0 ∧ p_1018) -> (-b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ -b^{2, 510}_0) c in CNF: c -b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ -p_1018 ∨ -b^{2, 510}_2 c -b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ -p_1018 ∨ -b^{2, 510}_1 c -b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ -p_1018 ∨ -b^{2, 510}_0 c in DIMACS: -6173 6174 -6175 -1018 -6176 0 -6173 6174 -6175 -1018 -6177 0 -6173 6174 -6175 -1018 -6178 0 c 0+1 --> 1 c (-b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ -b^{2, 509}_0 ∧ p_1018) -> (-b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ b^{2, 510}_0) c in CNF: c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ -p_1018 ∨ -b^{2, 510}_2 c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ -p_1018 ∨ -b^{2, 510}_1 c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ -p_1018 ∨ b^{2, 510}_0 c in DIMACS: 6173 6174 6175 -1018 -6176 0 6173 6174 6175 -1018 -6177 0 6173 6174 6175 -1018 6178 0 c 1+1 --> 2 c (-b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ b^{2, 509}_0 ∧ p_1018) -> (-b^{2, 510}_2 ∧ b^{2, 510}_1 ∧ -b^{2, 510}_0) c in CNF: c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ -p_1018 ∨ -b^{2, 510}_2 c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ -p_1018 ∨ b^{2, 510}_1 c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ -p_1018 ∨ -b^{2, 510}_0 c in DIMACS: 6173 6174 -6175 -1018 -6176 0 6173 6174 -6175 -1018 6177 0 6173 6174 -6175 -1018 -6178 0 c 2+1 --> break c (-b^{2, 509}_2 ∧ b^{2, 509}_1 ∧ -b^{2, 509}_0 ∧ p_1018) -> break c in CNF: c b^{2, 509}_2 ∨ -b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ -p_1018 ∨ break c in DIMACS: 6173 -6174 6175 -1018 1162 0 c 2-1 --> 1 c (-b^{2, 509}_2 ∧ b^{2, 509}_1 ∧ -b^{2, 509}_0 ∧ -p_1018) -> (-b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ b^{2, 510}_0) c in CNF: c b^{2, 509}_2 ∨ -b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ p_1018 ∨ -b^{2, 510}_2 c b^{2, 509}_2 ∨ -b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ p_1018 ∨ -b^{2, 510}_1 c b^{2, 509}_2 ∨ -b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ p_1018 ∨ b^{2, 510}_0 c in DIMACS: 6173 -6174 6175 1018 -6176 0 6173 -6174 6175 1018 -6177 0 6173 -6174 6175 1018 6178 0 c 1-1 --> 0 c (-b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ b^{2, 509}_0 ∧ -p_1018) -> (-b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ -b^{2, 510}_0) c in CNF: c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ p_1018 ∨ -b^{2, 510}_2 c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ p_1018 ∨ -b^{2, 510}_1 c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ p_1018 ∨ -b^{2, 510}_0 c in DIMACS: 6173 6174 -6175 1018 -6176 0 6173 6174 -6175 1018 -6177 0 6173 6174 -6175 1018 -6178 0 c 0-1 --> -1 c (-b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ -b^{2, 509}_0 ∧ -p_1018) -> ( b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ b^{2, 510}_0) c in CNF: c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ p_1018 ∨ b^{2, 510}_2 c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ p_1018 ∨ -b^{2, 510}_1 c b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ p_1018 ∨ b^{2, 510}_0 c in DIMACS: 6173 6174 6175 1018 6176 0 6173 6174 6175 1018 -6177 0 6173 6174 6175 1018 6178 0 c -1-1 --> -2 c ( b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ b^{2, 509}_0 ∧ -p_1018) -> ( b^{2, 510}_2 ∧ b^{2, 510}_1 ∧ -b^{2, 510}_0) c in CNF: c -b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ p_1018 ∨ b^{2, 510}_2 c -b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ p_1018 ∨ b^{2, 510}_1 c -b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ p_1018 ∨ -b^{2, 510}_0 c in DIMACS: -6173 6174 -6175 1018 6176 0 -6173 6174 -6175 1018 6177 0 -6173 6174 -6175 1018 -6178 0 c -2-1 --> break c ( b^{2, 509}_2 ∧ b^{2, 509}_1 ∧ -b^{2, 509}_0 ∧ -p_1018) -> break c in CNF: c -b^{2, 509}_2 ∨ -b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ p_1018 ∨ break c in DIMACS: -6173 -6174 6175 1018 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 509}_2 ∧ -b^{2, 509}_1 ∧ -b^{2, 509}_0 ∧ true) c in CNF: c -b^{2, 509}_2 ∨ b^{2, 509}_1 ∨ b^{2, 509}_0 ∨ false c in DIMACS: -6173 6174 6175 0 c 3 does not represent an automaton state. c -(-b^{2, 509}_2 ∧ b^{2, 509}_1 ∧ b^{2, 509}_0 ∧ true) c in CNF: c b^{2, 509}_2 ∨ -b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ false c in DIMACS: 6173 -6174 -6175 0 c -3 does not represent an automaton state. c -( b^{2, 509}_2 ∧ b^{2, 509}_1 ∧ b^{2, 509}_0 ∧ true) c in CNF: c -b^{2, 509}_2 ∨ -b^{2, 509}_1 ∨ -b^{2, 509}_0 ∨ false c in DIMACS: -6173 -6174 -6175 0 c i = 510 c -2+1 --> -1 c ( b^{2, 510}_2 ∧ b^{2, 510}_1 ∧ -b^{2, 510}_0 ∧ p_1020) -> ( b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ b^{2, 511}_0) c in CNF: c -b^{2, 510}_2 ∨ -b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ -p_1020 ∨ b^{2, 511}_2 c -b^{2, 510}_2 ∨ -b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ -p_1020 ∨ -b^{2, 511}_1 c -b^{2, 510}_2 ∨ -b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ -p_1020 ∨ b^{2, 511}_0 c in DIMACS: -6176 -6177 6178 -1020 6179 0 -6176 -6177 6178 -1020 -6180 0 -6176 -6177 6178 -1020 6181 0 c -1+1 --> 0 c ( b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ b^{2, 510}_0 ∧ p_1020) -> (-b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ -b^{2, 511}_0) c in CNF: c -b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ -p_1020 ∨ -b^{2, 511}_2 c -b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ -p_1020 ∨ -b^{2, 511}_1 c -b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ -p_1020 ∨ -b^{2, 511}_0 c in DIMACS: -6176 6177 -6178 -1020 -6179 0 -6176 6177 -6178 -1020 -6180 0 -6176 6177 -6178 -1020 -6181 0 c 0+1 --> 1 c (-b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ -b^{2, 510}_0 ∧ p_1020) -> (-b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ b^{2, 511}_0) c in CNF: c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ -p_1020 ∨ -b^{2, 511}_2 c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ -p_1020 ∨ -b^{2, 511}_1 c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ -p_1020 ∨ b^{2, 511}_0 c in DIMACS: 6176 6177 6178 -1020 -6179 0 6176 6177 6178 -1020 -6180 0 6176 6177 6178 -1020 6181 0 c 1+1 --> 2 c (-b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ b^{2, 510}_0 ∧ p_1020) -> (-b^{2, 511}_2 ∧ b^{2, 511}_1 ∧ -b^{2, 511}_0) c in CNF: c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ -p_1020 ∨ -b^{2, 511}_2 c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ -p_1020 ∨ b^{2, 511}_1 c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ -p_1020 ∨ -b^{2, 511}_0 c in DIMACS: 6176 6177 -6178 -1020 -6179 0 6176 6177 -6178 -1020 6180 0 6176 6177 -6178 -1020 -6181 0 c 2+1 --> break c (-b^{2, 510}_2 ∧ b^{2, 510}_1 ∧ -b^{2, 510}_0 ∧ p_1020) -> break c in CNF: c b^{2, 510}_2 ∨ -b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ -p_1020 ∨ break c in DIMACS: 6176 -6177 6178 -1020 1162 0 c 2-1 --> 1 c (-b^{2, 510}_2 ∧ b^{2, 510}_1 ∧ -b^{2, 510}_0 ∧ -p_1020) -> (-b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ b^{2, 511}_0) c in CNF: c b^{2, 510}_2 ∨ -b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ p_1020 ∨ -b^{2, 511}_2 c b^{2, 510}_2 ∨ -b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ p_1020 ∨ -b^{2, 511}_1 c b^{2, 510}_2 ∨ -b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ p_1020 ∨ b^{2, 511}_0 c in DIMACS: 6176 -6177 6178 1020 -6179 0 6176 -6177 6178 1020 -6180 0 6176 -6177 6178 1020 6181 0 c 1-1 --> 0 c (-b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ b^{2, 510}_0 ∧ -p_1020) -> (-b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ -b^{2, 511}_0) c in CNF: c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ p_1020 ∨ -b^{2, 511}_2 c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ p_1020 ∨ -b^{2, 511}_1 c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ p_1020 ∨ -b^{2, 511}_0 c in DIMACS: 6176 6177 -6178 1020 -6179 0 6176 6177 -6178 1020 -6180 0 6176 6177 -6178 1020 -6181 0 c 0-1 --> -1 c (-b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ -b^{2, 510}_0 ∧ -p_1020) -> ( b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ b^{2, 511}_0) c in CNF: c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ p_1020 ∨ b^{2, 511}_2 c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ p_1020 ∨ -b^{2, 511}_1 c b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ p_1020 ∨ b^{2, 511}_0 c in DIMACS: 6176 6177 6178 1020 6179 0 6176 6177 6178 1020 -6180 0 6176 6177 6178 1020 6181 0 c -1-1 --> -2 c ( b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ b^{2, 510}_0 ∧ -p_1020) -> ( b^{2, 511}_2 ∧ b^{2, 511}_1 ∧ -b^{2, 511}_0) c in CNF: c -b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ p_1020 ∨ b^{2, 511}_2 c -b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ p_1020 ∨ b^{2, 511}_1 c -b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ p_1020 ∨ -b^{2, 511}_0 c in DIMACS: -6176 6177 -6178 1020 6179 0 -6176 6177 -6178 1020 6180 0 -6176 6177 -6178 1020 -6181 0 c -2-1 --> break c ( b^{2, 510}_2 ∧ b^{2, 510}_1 ∧ -b^{2, 510}_0 ∧ -p_1020) -> break c in CNF: c -b^{2, 510}_2 ∨ -b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ p_1020 ∨ break c in DIMACS: -6176 -6177 6178 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 510}_2 ∧ -b^{2, 510}_1 ∧ -b^{2, 510}_0 ∧ true) c in CNF: c -b^{2, 510}_2 ∨ b^{2, 510}_1 ∨ b^{2, 510}_0 ∨ false c in DIMACS: -6176 6177 6178 0 c 3 does not represent an automaton state. c -(-b^{2, 510}_2 ∧ b^{2, 510}_1 ∧ b^{2, 510}_0 ∧ true) c in CNF: c b^{2, 510}_2 ∨ -b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ false c in DIMACS: 6176 -6177 -6178 0 c -3 does not represent an automaton state. c -( b^{2, 510}_2 ∧ b^{2, 510}_1 ∧ b^{2, 510}_0 ∧ true) c in CNF: c -b^{2, 510}_2 ∨ -b^{2, 510}_1 ∨ -b^{2, 510}_0 ∨ false c in DIMACS: -6176 -6177 -6178 0 c i = 511 c -2+1 --> -1 c ( b^{2, 511}_2 ∧ b^{2, 511}_1 ∧ -b^{2, 511}_0 ∧ p_1022) -> ( b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ b^{2, 512}_0) c in CNF: c -b^{2, 511}_2 ∨ -b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ -p_1022 ∨ b^{2, 512}_2 c -b^{2, 511}_2 ∨ -b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ -p_1022 ∨ -b^{2, 512}_1 c -b^{2, 511}_2 ∨ -b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ -p_1022 ∨ b^{2, 512}_0 c in DIMACS: -6179 -6180 6181 -1022 6182 0 -6179 -6180 6181 -1022 -6183 0 -6179 -6180 6181 -1022 6184 0 c -1+1 --> 0 c ( b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ b^{2, 511}_0 ∧ p_1022) -> (-b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ -b^{2, 512}_0) c in CNF: c -b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ -p_1022 ∨ -b^{2, 512}_2 c -b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ -p_1022 ∨ -b^{2, 512}_1 c -b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ -p_1022 ∨ -b^{2, 512}_0 c in DIMACS: -6179 6180 -6181 -1022 -6182 0 -6179 6180 -6181 -1022 -6183 0 -6179 6180 -6181 -1022 -6184 0 c 0+1 --> 1 c (-b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ -b^{2, 511}_0 ∧ p_1022) -> (-b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ b^{2, 512}_0) c in CNF: c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ -p_1022 ∨ -b^{2, 512}_2 c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ -p_1022 ∨ -b^{2, 512}_1 c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ -p_1022 ∨ b^{2, 512}_0 c in DIMACS: 6179 6180 6181 -1022 -6182 0 6179 6180 6181 -1022 -6183 0 6179 6180 6181 -1022 6184 0 c 1+1 --> 2 c (-b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ b^{2, 511}_0 ∧ p_1022) -> (-b^{2, 512}_2 ∧ b^{2, 512}_1 ∧ -b^{2, 512}_0) c in CNF: c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ -p_1022 ∨ -b^{2, 512}_2 c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ -p_1022 ∨ b^{2, 512}_1 c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ -p_1022 ∨ -b^{2, 512}_0 c in DIMACS: 6179 6180 -6181 -1022 -6182 0 6179 6180 -6181 -1022 6183 0 6179 6180 -6181 -1022 -6184 0 c 2+1 --> break c (-b^{2, 511}_2 ∧ b^{2, 511}_1 ∧ -b^{2, 511}_0 ∧ p_1022) -> break c in CNF: c b^{2, 511}_2 ∨ -b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ -p_1022 ∨ break c in DIMACS: 6179 -6180 6181 -1022 1162 0 c 2-1 --> 1 c (-b^{2, 511}_2 ∧ b^{2, 511}_1 ∧ -b^{2, 511}_0 ∧ -p_1022) -> (-b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ b^{2, 512}_0) c in CNF: c b^{2, 511}_2 ∨ -b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ p_1022 ∨ -b^{2, 512}_2 c b^{2, 511}_2 ∨ -b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ p_1022 ∨ -b^{2, 512}_1 c b^{2, 511}_2 ∨ -b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ p_1022 ∨ b^{2, 512}_0 c in DIMACS: 6179 -6180 6181 1022 -6182 0 6179 -6180 6181 1022 -6183 0 6179 -6180 6181 1022 6184 0 c 1-1 --> 0 c (-b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ b^{2, 511}_0 ∧ -p_1022) -> (-b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ -b^{2, 512}_0) c in CNF: c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ p_1022 ∨ -b^{2, 512}_2 c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ p_1022 ∨ -b^{2, 512}_1 c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ p_1022 ∨ -b^{2, 512}_0 c in DIMACS: 6179 6180 -6181 1022 -6182 0 6179 6180 -6181 1022 -6183 0 6179 6180 -6181 1022 -6184 0 c 0-1 --> -1 c (-b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ -b^{2, 511}_0 ∧ -p_1022) -> ( b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ b^{2, 512}_0) c in CNF: c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ p_1022 ∨ b^{2, 512}_2 c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ p_1022 ∨ -b^{2, 512}_1 c b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ p_1022 ∨ b^{2, 512}_0 c in DIMACS: 6179 6180 6181 1022 6182 0 6179 6180 6181 1022 -6183 0 6179 6180 6181 1022 6184 0 c -1-1 --> -2 c ( b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ b^{2, 511}_0 ∧ -p_1022) -> ( b^{2, 512}_2 ∧ b^{2, 512}_1 ∧ -b^{2, 512}_0) c in CNF: c -b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ p_1022 ∨ b^{2, 512}_2 c -b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ p_1022 ∨ b^{2, 512}_1 c -b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ p_1022 ∨ -b^{2, 512}_0 c in DIMACS: -6179 6180 -6181 1022 6182 0 -6179 6180 -6181 1022 6183 0 -6179 6180 -6181 1022 -6184 0 c -2-1 --> break c ( b^{2, 511}_2 ∧ b^{2, 511}_1 ∧ -b^{2, 511}_0 ∧ -p_1022) -> break c in CNF: c -b^{2, 511}_2 ∨ -b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ p_1022 ∨ break c in DIMACS: -6179 -6180 6181 1022 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 511}_2 ∧ -b^{2, 511}_1 ∧ -b^{2, 511}_0 ∧ true) c in CNF: c -b^{2, 511}_2 ∨ b^{2, 511}_1 ∨ b^{2, 511}_0 ∨ false c in DIMACS: -6179 6180 6181 0 c 3 does not represent an automaton state. c -(-b^{2, 511}_2 ∧ b^{2, 511}_1 ∧ b^{2, 511}_0 ∧ true) c in CNF: c b^{2, 511}_2 ∨ -b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ false c in DIMACS: 6179 -6180 -6181 0 c -3 does not represent an automaton state. c -( b^{2, 511}_2 ∧ b^{2, 511}_1 ∧ b^{2, 511}_0 ∧ true) c in CNF: c -b^{2, 511}_2 ∨ -b^{2, 511}_1 ∨ -b^{2, 511}_0 ∨ false c in DIMACS: -6179 -6180 -6181 0 c i = 512 c -2+1 --> -1 c ( b^{2, 512}_2 ∧ b^{2, 512}_1 ∧ -b^{2, 512}_0 ∧ p_1024) -> ( b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ b^{2, 513}_0) c in CNF: c -b^{2, 512}_2 ∨ -b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ -p_1024 ∨ b^{2, 513}_2 c -b^{2, 512}_2 ∨ -b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ -p_1024 ∨ -b^{2, 513}_1 c -b^{2, 512}_2 ∨ -b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ -p_1024 ∨ b^{2, 513}_0 c in DIMACS: -6182 -6183 6184 -1024 6185 0 -6182 -6183 6184 -1024 -6186 0 -6182 -6183 6184 -1024 6187 0 c -1+1 --> 0 c ( b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ b^{2, 512}_0 ∧ p_1024) -> (-b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ -b^{2, 513}_0) c in CNF: c -b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ -p_1024 ∨ -b^{2, 513}_2 c -b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ -p_1024 ∨ -b^{2, 513}_1 c -b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ -p_1024 ∨ -b^{2, 513}_0 c in DIMACS: -6182 6183 -6184 -1024 -6185 0 -6182 6183 -6184 -1024 -6186 0 -6182 6183 -6184 -1024 -6187 0 c 0+1 --> 1 c (-b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ -b^{2, 512}_0 ∧ p_1024) -> (-b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ b^{2, 513}_0) c in CNF: c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ -p_1024 ∨ -b^{2, 513}_2 c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ -p_1024 ∨ -b^{2, 513}_1 c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ -p_1024 ∨ b^{2, 513}_0 c in DIMACS: 6182 6183 6184 -1024 -6185 0 6182 6183 6184 -1024 -6186 0 6182 6183 6184 -1024 6187 0 c 1+1 --> 2 c (-b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ b^{2, 512}_0 ∧ p_1024) -> (-b^{2, 513}_2 ∧ b^{2, 513}_1 ∧ -b^{2, 513}_0) c in CNF: c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ -p_1024 ∨ -b^{2, 513}_2 c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ -p_1024 ∨ b^{2, 513}_1 c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ -p_1024 ∨ -b^{2, 513}_0 c in DIMACS: 6182 6183 -6184 -1024 -6185 0 6182 6183 -6184 -1024 6186 0 6182 6183 -6184 -1024 -6187 0 c 2+1 --> break c (-b^{2, 512}_2 ∧ b^{2, 512}_1 ∧ -b^{2, 512}_0 ∧ p_1024) -> break c in CNF: c b^{2, 512}_2 ∨ -b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ -p_1024 ∨ break c in DIMACS: 6182 -6183 6184 -1024 1162 0 c 2-1 --> 1 c (-b^{2, 512}_2 ∧ b^{2, 512}_1 ∧ -b^{2, 512}_0 ∧ -p_1024) -> (-b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ b^{2, 513}_0) c in CNF: c b^{2, 512}_2 ∨ -b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ p_1024 ∨ -b^{2, 513}_2 c b^{2, 512}_2 ∨ -b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ p_1024 ∨ -b^{2, 513}_1 c b^{2, 512}_2 ∨ -b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ p_1024 ∨ b^{2, 513}_0 c in DIMACS: 6182 -6183 6184 1024 -6185 0 6182 -6183 6184 1024 -6186 0 6182 -6183 6184 1024 6187 0 c 1-1 --> 0 c (-b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ b^{2, 512}_0 ∧ -p_1024) -> (-b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ -b^{2, 513}_0) c in CNF: c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ p_1024 ∨ -b^{2, 513}_2 c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ p_1024 ∨ -b^{2, 513}_1 c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ p_1024 ∨ -b^{2, 513}_0 c in DIMACS: 6182 6183 -6184 1024 -6185 0 6182 6183 -6184 1024 -6186 0 6182 6183 -6184 1024 -6187 0 c 0-1 --> -1 c (-b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ -b^{2, 512}_0 ∧ -p_1024) -> ( b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ b^{2, 513}_0) c in CNF: c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ p_1024 ∨ b^{2, 513}_2 c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ p_1024 ∨ -b^{2, 513}_1 c b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ p_1024 ∨ b^{2, 513}_0 c in DIMACS: 6182 6183 6184 1024 6185 0 6182 6183 6184 1024 -6186 0 6182 6183 6184 1024 6187 0 c -1-1 --> -2 c ( b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ b^{2, 512}_0 ∧ -p_1024) -> ( b^{2, 513}_2 ∧ b^{2, 513}_1 ∧ -b^{2, 513}_0) c in CNF: c -b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ p_1024 ∨ b^{2, 513}_2 c -b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ p_1024 ∨ b^{2, 513}_1 c -b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ p_1024 ∨ -b^{2, 513}_0 c in DIMACS: -6182 6183 -6184 1024 6185 0 -6182 6183 -6184 1024 6186 0 -6182 6183 -6184 1024 -6187 0 c -2-1 --> break c ( b^{2, 512}_2 ∧ b^{2, 512}_1 ∧ -b^{2, 512}_0 ∧ -p_1024) -> break c in CNF: c -b^{2, 512}_2 ∨ -b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ p_1024 ∨ break c in DIMACS: -6182 -6183 6184 1024 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 512}_2 ∧ -b^{2, 512}_1 ∧ -b^{2, 512}_0 ∧ true) c in CNF: c -b^{2, 512}_2 ∨ b^{2, 512}_1 ∨ b^{2, 512}_0 ∨ false c in DIMACS: -6182 6183 6184 0 c 3 does not represent an automaton state. c -(-b^{2, 512}_2 ∧ b^{2, 512}_1 ∧ b^{2, 512}_0 ∧ true) c in CNF: c b^{2, 512}_2 ∨ -b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ false c in DIMACS: 6182 -6183 -6184 0 c -3 does not represent an automaton state. c -( b^{2, 512}_2 ∧ b^{2, 512}_1 ∧ b^{2, 512}_0 ∧ true) c in CNF: c -b^{2, 512}_2 ∨ -b^{2, 512}_1 ∨ -b^{2, 512}_0 ∨ false c in DIMACS: -6182 -6183 -6184 0 c i = 513 c -2+1 --> -1 c ( b^{2, 513}_2 ∧ b^{2, 513}_1 ∧ -b^{2, 513}_0 ∧ p_1026) -> ( b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ b^{2, 514}_0) c in CNF: c -b^{2, 513}_2 ∨ -b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ -p_1026 ∨ b^{2, 514}_2 c -b^{2, 513}_2 ∨ -b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ -p_1026 ∨ -b^{2, 514}_1 c -b^{2, 513}_2 ∨ -b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ -p_1026 ∨ b^{2, 514}_0 c in DIMACS: -6185 -6186 6187 -1026 6188 0 -6185 -6186 6187 -1026 -6189 0 -6185 -6186 6187 -1026 6190 0 c -1+1 --> 0 c ( b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ b^{2, 513}_0 ∧ p_1026) -> (-b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ -b^{2, 514}_0) c in CNF: c -b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ -p_1026 ∨ -b^{2, 514}_2 c -b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ -p_1026 ∨ -b^{2, 514}_1 c -b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ -p_1026 ∨ -b^{2, 514}_0 c in DIMACS: -6185 6186 -6187 -1026 -6188 0 -6185 6186 -6187 -1026 -6189 0 -6185 6186 -6187 -1026 -6190 0 c 0+1 --> 1 c (-b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ -b^{2, 513}_0 ∧ p_1026) -> (-b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ b^{2, 514}_0) c in CNF: c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ -p_1026 ∨ -b^{2, 514}_2 c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ -p_1026 ∨ -b^{2, 514}_1 c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ -p_1026 ∨ b^{2, 514}_0 c in DIMACS: 6185 6186 6187 -1026 -6188 0 6185 6186 6187 -1026 -6189 0 6185 6186 6187 -1026 6190 0 c 1+1 --> 2 c (-b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ b^{2, 513}_0 ∧ p_1026) -> (-b^{2, 514}_2 ∧ b^{2, 514}_1 ∧ -b^{2, 514}_0) c in CNF: c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ -p_1026 ∨ -b^{2, 514}_2 c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ -p_1026 ∨ b^{2, 514}_1 c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ -p_1026 ∨ -b^{2, 514}_0 c in DIMACS: 6185 6186 -6187 -1026 -6188 0 6185 6186 -6187 -1026 6189 0 6185 6186 -6187 -1026 -6190 0 c 2+1 --> break c (-b^{2, 513}_2 ∧ b^{2, 513}_1 ∧ -b^{2, 513}_0 ∧ p_1026) -> break c in CNF: c b^{2, 513}_2 ∨ -b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ -p_1026 ∨ break c in DIMACS: 6185 -6186 6187 -1026 1162 0 c 2-1 --> 1 c (-b^{2, 513}_2 ∧ b^{2, 513}_1 ∧ -b^{2, 513}_0 ∧ -p_1026) -> (-b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ b^{2, 514}_0) c in CNF: c b^{2, 513}_2 ∨ -b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ p_1026 ∨ -b^{2, 514}_2 c b^{2, 513}_2 ∨ -b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ p_1026 ∨ -b^{2, 514}_1 c b^{2, 513}_2 ∨ -b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ p_1026 ∨ b^{2, 514}_0 c in DIMACS: 6185 -6186 6187 1026 -6188 0 6185 -6186 6187 1026 -6189 0 6185 -6186 6187 1026 6190 0 c 1-1 --> 0 c (-b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ b^{2, 513}_0 ∧ -p_1026) -> (-b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ -b^{2, 514}_0) c in CNF: c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ p_1026 ∨ -b^{2, 514}_2 c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ p_1026 ∨ -b^{2, 514}_1 c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ p_1026 ∨ -b^{2, 514}_0 c in DIMACS: 6185 6186 -6187 1026 -6188 0 6185 6186 -6187 1026 -6189 0 6185 6186 -6187 1026 -6190 0 c 0-1 --> -1 c (-b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ -b^{2, 513}_0 ∧ -p_1026) -> ( b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ b^{2, 514}_0) c in CNF: c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ p_1026 ∨ b^{2, 514}_2 c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ p_1026 ∨ -b^{2, 514}_1 c b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ p_1026 ∨ b^{2, 514}_0 c in DIMACS: 6185 6186 6187 1026 6188 0 6185 6186 6187 1026 -6189 0 6185 6186 6187 1026 6190 0 c -1-1 --> -2 c ( b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ b^{2, 513}_0 ∧ -p_1026) -> ( b^{2, 514}_2 ∧ b^{2, 514}_1 ∧ -b^{2, 514}_0) c in CNF: c -b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ p_1026 ∨ b^{2, 514}_2 c -b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ p_1026 ∨ b^{2, 514}_1 c -b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ p_1026 ∨ -b^{2, 514}_0 c in DIMACS: -6185 6186 -6187 1026 6188 0 -6185 6186 -6187 1026 6189 0 -6185 6186 -6187 1026 -6190 0 c -2-1 --> break c ( b^{2, 513}_2 ∧ b^{2, 513}_1 ∧ -b^{2, 513}_0 ∧ -p_1026) -> break c in CNF: c -b^{2, 513}_2 ∨ -b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ p_1026 ∨ break c in DIMACS: -6185 -6186 6187 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 513}_2 ∧ -b^{2, 513}_1 ∧ -b^{2, 513}_0 ∧ true) c in CNF: c -b^{2, 513}_2 ∨ b^{2, 513}_1 ∨ b^{2, 513}_0 ∨ false c in DIMACS: -6185 6186 6187 0 c 3 does not represent an automaton state. c -(-b^{2, 513}_2 ∧ b^{2, 513}_1 ∧ b^{2, 513}_0 ∧ true) c in CNF: c b^{2, 513}_2 ∨ -b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ false c in DIMACS: 6185 -6186 -6187 0 c -3 does not represent an automaton state. c -( b^{2, 513}_2 ∧ b^{2, 513}_1 ∧ b^{2, 513}_0 ∧ true) c in CNF: c -b^{2, 513}_2 ∨ -b^{2, 513}_1 ∨ -b^{2, 513}_0 ∨ false c in DIMACS: -6185 -6186 -6187 0 c i = 514 c -2+1 --> -1 c ( b^{2, 514}_2 ∧ b^{2, 514}_1 ∧ -b^{2, 514}_0 ∧ p_1028) -> ( b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ b^{2, 515}_0) c in CNF: c -b^{2, 514}_2 ∨ -b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ -p_1028 ∨ b^{2, 515}_2 c -b^{2, 514}_2 ∨ -b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ -p_1028 ∨ -b^{2, 515}_1 c -b^{2, 514}_2 ∨ -b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ -p_1028 ∨ b^{2, 515}_0 c in DIMACS: -6188 -6189 6190 -1028 6191 0 -6188 -6189 6190 -1028 -6192 0 -6188 -6189 6190 -1028 6193 0 c -1+1 --> 0 c ( b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ b^{2, 514}_0 ∧ p_1028) -> (-b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ -b^{2, 515}_0) c in CNF: c -b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ -p_1028 ∨ -b^{2, 515}_2 c -b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ -p_1028 ∨ -b^{2, 515}_1 c -b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ -p_1028 ∨ -b^{2, 515}_0 c in DIMACS: -6188 6189 -6190 -1028 -6191 0 -6188 6189 -6190 -1028 -6192 0 -6188 6189 -6190 -1028 -6193 0 c 0+1 --> 1 c (-b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ -b^{2, 514}_0 ∧ p_1028) -> (-b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ b^{2, 515}_0) c in CNF: c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ -p_1028 ∨ -b^{2, 515}_2 c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ -p_1028 ∨ -b^{2, 515}_1 c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ -p_1028 ∨ b^{2, 515}_0 c in DIMACS: 6188 6189 6190 -1028 -6191 0 6188 6189 6190 -1028 -6192 0 6188 6189 6190 -1028 6193 0 c 1+1 --> 2 c (-b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ b^{2, 514}_0 ∧ p_1028) -> (-b^{2, 515}_2 ∧ b^{2, 515}_1 ∧ -b^{2, 515}_0) c in CNF: c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ -p_1028 ∨ -b^{2, 515}_2 c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ -p_1028 ∨ b^{2, 515}_1 c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ -p_1028 ∨ -b^{2, 515}_0 c in DIMACS: 6188 6189 -6190 -1028 -6191 0 6188 6189 -6190 -1028 6192 0 6188 6189 -6190 -1028 -6193 0 c 2+1 --> break c (-b^{2, 514}_2 ∧ b^{2, 514}_1 ∧ -b^{2, 514}_0 ∧ p_1028) -> break c in CNF: c b^{2, 514}_2 ∨ -b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ -p_1028 ∨ break c in DIMACS: 6188 -6189 6190 -1028 1162 0 c 2-1 --> 1 c (-b^{2, 514}_2 ∧ b^{2, 514}_1 ∧ -b^{2, 514}_0 ∧ -p_1028) -> (-b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ b^{2, 515}_0) c in CNF: c b^{2, 514}_2 ∨ -b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ p_1028 ∨ -b^{2, 515}_2 c b^{2, 514}_2 ∨ -b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ p_1028 ∨ -b^{2, 515}_1 c b^{2, 514}_2 ∨ -b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ p_1028 ∨ b^{2, 515}_0 c in DIMACS: 6188 -6189 6190 1028 -6191 0 6188 -6189 6190 1028 -6192 0 6188 -6189 6190 1028 6193 0 c 1-1 --> 0 c (-b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ b^{2, 514}_0 ∧ -p_1028) -> (-b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ -b^{2, 515}_0) c in CNF: c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ p_1028 ∨ -b^{2, 515}_2 c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ p_1028 ∨ -b^{2, 515}_1 c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ p_1028 ∨ -b^{2, 515}_0 c in DIMACS: 6188 6189 -6190 1028 -6191 0 6188 6189 -6190 1028 -6192 0 6188 6189 -6190 1028 -6193 0 c 0-1 --> -1 c (-b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ -b^{2, 514}_0 ∧ -p_1028) -> ( b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ b^{2, 515}_0) c in CNF: c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ p_1028 ∨ b^{2, 515}_2 c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ p_1028 ∨ -b^{2, 515}_1 c b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ p_1028 ∨ b^{2, 515}_0 c in DIMACS: 6188 6189 6190 1028 6191 0 6188 6189 6190 1028 -6192 0 6188 6189 6190 1028 6193 0 c -1-1 --> -2 c ( b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ b^{2, 514}_0 ∧ -p_1028) -> ( b^{2, 515}_2 ∧ b^{2, 515}_1 ∧ -b^{2, 515}_0) c in CNF: c -b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ p_1028 ∨ b^{2, 515}_2 c -b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ p_1028 ∨ b^{2, 515}_1 c -b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ p_1028 ∨ -b^{2, 515}_0 c in DIMACS: -6188 6189 -6190 1028 6191 0 -6188 6189 -6190 1028 6192 0 -6188 6189 -6190 1028 -6193 0 c -2-1 --> break c ( b^{2, 514}_2 ∧ b^{2, 514}_1 ∧ -b^{2, 514}_0 ∧ -p_1028) -> break c in CNF: c -b^{2, 514}_2 ∨ -b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ p_1028 ∨ break c in DIMACS: -6188 -6189 6190 1028 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 514}_2 ∧ -b^{2, 514}_1 ∧ -b^{2, 514}_0 ∧ true) c in CNF: c -b^{2, 514}_2 ∨ b^{2, 514}_1 ∨ b^{2, 514}_0 ∨ false c in DIMACS: -6188 6189 6190 0 c 3 does not represent an automaton state. c -(-b^{2, 514}_2 ∧ b^{2, 514}_1 ∧ b^{2, 514}_0 ∧ true) c in CNF: c b^{2, 514}_2 ∨ -b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ false c in DIMACS: 6188 -6189 -6190 0 c -3 does not represent an automaton state. c -( b^{2, 514}_2 ∧ b^{2, 514}_1 ∧ b^{2, 514}_0 ∧ true) c in CNF: c -b^{2, 514}_2 ∨ -b^{2, 514}_1 ∨ -b^{2, 514}_0 ∨ false c in DIMACS: -6188 -6189 -6190 0 c i = 515 c -2+1 --> -1 c ( b^{2, 515}_2 ∧ b^{2, 515}_1 ∧ -b^{2, 515}_0 ∧ p_1030) -> ( b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ b^{2, 516}_0) c in CNF: c -b^{2, 515}_2 ∨ -b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ -p_1030 ∨ b^{2, 516}_2 c -b^{2, 515}_2 ∨ -b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ -p_1030 ∨ -b^{2, 516}_1 c -b^{2, 515}_2 ∨ -b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ -p_1030 ∨ b^{2, 516}_0 c in DIMACS: -6191 -6192 6193 -1030 6194 0 -6191 -6192 6193 -1030 -6195 0 -6191 -6192 6193 -1030 6196 0 c -1+1 --> 0 c ( b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ b^{2, 515}_0 ∧ p_1030) -> (-b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ -b^{2, 516}_0) c in CNF: c -b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ -p_1030 ∨ -b^{2, 516}_2 c -b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ -p_1030 ∨ -b^{2, 516}_1 c -b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ -p_1030 ∨ -b^{2, 516}_0 c in DIMACS: -6191 6192 -6193 -1030 -6194 0 -6191 6192 -6193 -1030 -6195 0 -6191 6192 -6193 -1030 -6196 0 c 0+1 --> 1 c (-b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ -b^{2, 515}_0 ∧ p_1030) -> (-b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ b^{2, 516}_0) c in CNF: c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ -p_1030 ∨ -b^{2, 516}_2 c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ -p_1030 ∨ -b^{2, 516}_1 c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ -p_1030 ∨ b^{2, 516}_0 c in DIMACS: 6191 6192 6193 -1030 -6194 0 6191 6192 6193 -1030 -6195 0 6191 6192 6193 -1030 6196 0 c 1+1 --> 2 c (-b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ b^{2, 515}_0 ∧ p_1030) -> (-b^{2, 516}_2 ∧ b^{2, 516}_1 ∧ -b^{2, 516}_0) c in CNF: c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ -p_1030 ∨ -b^{2, 516}_2 c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ -p_1030 ∨ b^{2, 516}_1 c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ -p_1030 ∨ -b^{2, 516}_0 c in DIMACS: 6191 6192 -6193 -1030 -6194 0 6191 6192 -6193 -1030 6195 0 6191 6192 -6193 -1030 -6196 0 c 2+1 --> break c (-b^{2, 515}_2 ∧ b^{2, 515}_1 ∧ -b^{2, 515}_0 ∧ p_1030) -> break c in CNF: c b^{2, 515}_2 ∨ -b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ -p_1030 ∨ break c in DIMACS: 6191 -6192 6193 -1030 1162 0 c 2-1 --> 1 c (-b^{2, 515}_2 ∧ b^{2, 515}_1 ∧ -b^{2, 515}_0 ∧ -p_1030) -> (-b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ b^{2, 516}_0) c in CNF: c b^{2, 515}_2 ∨ -b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ p_1030 ∨ -b^{2, 516}_2 c b^{2, 515}_2 ∨ -b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ p_1030 ∨ -b^{2, 516}_1 c b^{2, 515}_2 ∨ -b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ p_1030 ∨ b^{2, 516}_0 c in DIMACS: 6191 -6192 6193 1030 -6194 0 6191 -6192 6193 1030 -6195 0 6191 -6192 6193 1030 6196 0 c 1-1 --> 0 c (-b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ b^{2, 515}_0 ∧ -p_1030) -> (-b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ -b^{2, 516}_0) c in CNF: c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ p_1030 ∨ -b^{2, 516}_2 c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ p_1030 ∨ -b^{2, 516}_1 c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ p_1030 ∨ -b^{2, 516}_0 c in DIMACS: 6191 6192 -6193 1030 -6194 0 6191 6192 -6193 1030 -6195 0 6191 6192 -6193 1030 -6196 0 c 0-1 --> -1 c (-b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ -b^{2, 515}_0 ∧ -p_1030) -> ( b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ b^{2, 516}_0) c in CNF: c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ p_1030 ∨ b^{2, 516}_2 c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ p_1030 ∨ -b^{2, 516}_1 c b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ p_1030 ∨ b^{2, 516}_0 c in DIMACS: 6191 6192 6193 1030 6194 0 6191 6192 6193 1030 -6195 0 6191 6192 6193 1030 6196 0 c -1-1 --> -2 c ( b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ b^{2, 515}_0 ∧ -p_1030) -> ( b^{2, 516}_2 ∧ b^{2, 516}_1 ∧ -b^{2, 516}_0) c in CNF: c -b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ p_1030 ∨ b^{2, 516}_2 c -b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ p_1030 ∨ b^{2, 516}_1 c -b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ p_1030 ∨ -b^{2, 516}_0 c in DIMACS: -6191 6192 -6193 1030 6194 0 -6191 6192 -6193 1030 6195 0 -6191 6192 -6193 1030 -6196 0 c -2-1 --> break c ( b^{2, 515}_2 ∧ b^{2, 515}_1 ∧ -b^{2, 515}_0 ∧ -p_1030) -> break c in CNF: c -b^{2, 515}_2 ∨ -b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ p_1030 ∨ break c in DIMACS: -6191 -6192 6193 1030 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 515}_2 ∧ -b^{2, 515}_1 ∧ -b^{2, 515}_0 ∧ true) c in CNF: c -b^{2, 515}_2 ∨ b^{2, 515}_1 ∨ b^{2, 515}_0 ∨ false c in DIMACS: -6191 6192 6193 0 c 3 does not represent an automaton state. c -(-b^{2, 515}_2 ∧ b^{2, 515}_1 ∧ b^{2, 515}_0 ∧ true) c in CNF: c b^{2, 515}_2 ∨ -b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ false c in DIMACS: 6191 -6192 -6193 0 c -3 does not represent an automaton state. c -( b^{2, 515}_2 ∧ b^{2, 515}_1 ∧ b^{2, 515}_0 ∧ true) c in CNF: c -b^{2, 515}_2 ∨ -b^{2, 515}_1 ∨ -b^{2, 515}_0 ∨ false c in DIMACS: -6191 -6192 -6193 0 c i = 516 c -2+1 --> -1 c ( b^{2, 516}_2 ∧ b^{2, 516}_1 ∧ -b^{2, 516}_0 ∧ p_1032) -> ( b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ b^{2, 517}_0) c in CNF: c -b^{2, 516}_2 ∨ -b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ -p_1032 ∨ b^{2, 517}_2 c -b^{2, 516}_2 ∨ -b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ -p_1032 ∨ -b^{2, 517}_1 c -b^{2, 516}_2 ∨ -b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ -p_1032 ∨ b^{2, 517}_0 c in DIMACS: -6194 -6195 6196 -1032 6197 0 -6194 -6195 6196 -1032 -6198 0 -6194 -6195 6196 -1032 6199 0 c -1+1 --> 0 c ( b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ b^{2, 516}_0 ∧ p_1032) -> (-b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ -b^{2, 517}_0) c in CNF: c -b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ -p_1032 ∨ -b^{2, 517}_2 c -b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ -p_1032 ∨ -b^{2, 517}_1 c -b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ -p_1032 ∨ -b^{2, 517}_0 c in DIMACS: -6194 6195 -6196 -1032 -6197 0 -6194 6195 -6196 -1032 -6198 0 -6194 6195 -6196 -1032 -6199 0 c 0+1 --> 1 c (-b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ -b^{2, 516}_0 ∧ p_1032) -> (-b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ b^{2, 517}_0) c in CNF: c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ -p_1032 ∨ -b^{2, 517}_2 c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ -p_1032 ∨ -b^{2, 517}_1 c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ -p_1032 ∨ b^{2, 517}_0 c in DIMACS: 6194 6195 6196 -1032 -6197 0 6194 6195 6196 -1032 -6198 0 6194 6195 6196 -1032 6199 0 c 1+1 --> 2 c (-b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ b^{2, 516}_0 ∧ p_1032) -> (-b^{2, 517}_2 ∧ b^{2, 517}_1 ∧ -b^{2, 517}_0) c in CNF: c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ -p_1032 ∨ -b^{2, 517}_2 c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ -p_1032 ∨ b^{2, 517}_1 c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ -p_1032 ∨ -b^{2, 517}_0 c in DIMACS: 6194 6195 -6196 -1032 -6197 0 6194 6195 -6196 -1032 6198 0 6194 6195 -6196 -1032 -6199 0 c 2+1 --> break c (-b^{2, 516}_2 ∧ b^{2, 516}_1 ∧ -b^{2, 516}_0 ∧ p_1032) -> break c in CNF: c b^{2, 516}_2 ∨ -b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ -p_1032 ∨ break c in DIMACS: 6194 -6195 6196 -1032 1162 0 c 2-1 --> 1 c (-b^{2, 516}_2 ∧ b^{2, 516}_1 ∧ -b^{2, 516}_0 ∧ -p_1032) -> (-b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ b^{2, 517}_0) c in CNF: c b^{2, 516}_2 ∨ -b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ p_1032 ∨ -b^{2, 517}_2 c b^{2, 516}_2 ∨ -b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ p_1032 ∨ -b^{2, 517}_1 c b^{2, 516}_2 ∨ -b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ p_1032 ∨ b^{2, 517}_0 c in DIMACS: 6194 -6195 6196 1032 -6197 0 6194 -6195 6196 1032 -6198 0 6194 -6195 6196 1032 6199 0 c 1-1 --> 0 c (-b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ b^{2, 516}_0 ∧ -p_1032) -> (-b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ -b^{2, 517}_0) c in CNF: c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ p_1032 ∨ -b^{2, 517}_2 c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ p_1032 ∨ -b^{2, 517}_1 c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ p_1032 ∨ -b^{2, 517}_0 c in DIMACS: 6194 6195 -6196 1032 -6197 0 6194 6195 -6196 1032 -6198 0 6194 6195 -6196 1032 -6199 0 c 0-1 --> -1 c (-b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ -b^{2, 516}_0 ∧ -p_1032) -> ( b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ b^{2, 517}_0) c in CNF: c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ p_1032 ∨ b^{2, 517}_2 c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ p_1032 ∨ -b^{2, 517}_1 c b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ p_1032 ∨ b^{2, 517}_0 c in DIMACS: 6194 6195 6196 1032 6197 0 6194 6195 6196 1032 -6198 0 6194 6195 6196 1032 6199 0 c -1-1 --> -2 c ( b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ b^{2, 516}_0 ∧ -p_1032) -> ( b^{2, 517}_2 ∧ b^{2, 517}_1 ∧ -b^{2, 517}_0) c in CNF: c -b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ p_1032 ∨ b^{2, 517}_2 c -b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ p_1032 ∨ b^{2, 517}_1 c -b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ p_1032 ∨ -b^{2, 517}_0 c in DIMACS: -6194 6195 -6196 1032 6197 0 -6194 6195 -6196 1032 6198 0 -6194 6195 -6196 1032 -6199 0 c -2-1 --> break c ( b^{2, 516}_2 ∧ b^{2, 516}_1 ∧ -b^{2, 516}_0 ∧ -p_1032) -> break c in CNF: c -b^{2, 516}_2 ∨ -b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ p_1032 ∨ break c in DIMACS: -6194 -6195 6196 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 516}_2 ∧ -b^{2, 516}_1 ∧ -b^{2, 516}_0 ∧ true) c in CNF: c -b^{2, 516}_2 ∨ b^{2, 516}_1 ∨ b^{2, 516}_0 ∨ false c in DIMACS: -6194 6195 6196 0 c 3 does not represent an automaton state. c -(-b^{2, 516}_2 ∧ b^{2, 516}_1 ∧ b^{2, 516}_0 ∧ true) c in CNF: c b^{2, 516}_2 ∨ -b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ false c in DIMACS: 6194 -6195 -6196 0 c -3 does not represent an automaton state. c -( b^{2, 516}_2 ∧ b^{2, 516}_1 ∧ b^{2, 516}_0 ∧ true) c in CNF: c -b^{2, 516}_2 ∨ -b^{2, 516}_1 ∨ -b^{2, 516}_0 ∨ false c in DIMACS: -6194 -6195 -6196 0 c i = 517 c -2+1 --> -1 c ( b^{2, 517}_2 ∧ b^{2, 517}_1 ∧ -b^{2, 517}_0 ∧ p_1034) -> ( b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ b^{2, 518}_0) c in CNF: c -b^{2, 517}_2 ∨ -b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ -p_1034 ∨ b^{2, 518}_2 c -b^{2, 517}_2 ∨ -b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ -p_1034 ∨ -b^{2, 518}_1 c -b^{2, 517}_2 ∨ -b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ -p_1034 ∨ b^{2, 518}_0 c in DIMACS: -6197 -6198 6199 -1034 6200 0 -6197 -6198 6199 -1034 -6201 0 -6197 -6198 6199 -1034 6202 0 c -1+1 --> 0 c ( b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ b^{2, 517}_0 ∧ p_1034) -> (-b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ -b^{2, 518}_0) c in CNF: c -b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ -p_1034 ∨ -b^{2, 518}_2 c -b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ -p_1034 ∨ -b^{2, 518}_1 c -b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ -p_1034 ∨ -b^{2, 518}_0 c in DIMACS: -6197 6198 -6199 -1034 -6200 0 -6197 6198 -6199 -1034 -6201 0 -6197 6198 -6199 -1034 -6202 0 c 0+1 --> 1 c (-b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ -b^{2, 517}_0 ∧ p_1034) -> (-b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ b^{2, 518}_0) c in CNF: c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ -p_1034 ∨ -b^{2, 518}_2 c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ -p_1034 ∨ -b^{2, 518}_1 c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ -p_1034 ∨ b^{2, 518}_0 c in DIMACS: 6197 6198 6199 -1034 -6200 0 6197 6198 6199 -1034 -6201 0 6197 6198 6199 -1034 6202 0 c 1+1 --> 2 c (-b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ b^{2, 517}_0 ∧ p_1034) -> (-b^{2, 518}_2 ∧ b^{2, 518}_1 ∧ -b^{2, 518}_0) c in CNF: c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ -p_1034 ∨ -b^{2, 518}_2 c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ -p_1034 ∨ b^{2, 518}_1 c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ -p_1034 ∨ -b^{2, 518}_0 c in DIMACS: 6197 6198 -6199 -1034 -6200 0 6197 6198 -6199 -1034 6201 0 6197 6198 -6199 -1034 -6202 0 c 2+1 --> break c (-b^{2, 517}_2 ∧ b^{2, 517}_1 ∧ -b^{2, 517}_0 ∧ p_1034) -> break c in CNF: c b^{2, 517}_2 ∨ -b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ -p_1034 ∨ break c in DIMACS: 6197 -6198 6199 -1034 1162 0 c 2-1 --> 1 c (-b^{2, 517}_2 ∧ b^{2, 517}_1 ∧ -b^{2, 517}_0 ∧ -p_1034) -> (-b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ b^{2, 518}_0) c in CNF: c b^{2, 517}_2 ∨ -b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ p_1034 ∨ -b^{2, 518}_2 c b^{2, 517}_2 ∨ -b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ p_1034 ∨ -b^{2, 518}_1 c b^{2, 517}_2 ∨ -b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ p_1034 ∨ b^{2, 518}_0 c in DIMACS: 6197 -6198 6199 1034 -6200 0 6197 -6198 6199 1034 -6201 0 6197 -6198 6199 1034 6202 0 c 1-1 --> 0 c (-b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ b^{2, 517}_0 ∧ -p_1034) -> (-b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ -b^{2, 518}_0) c in CNF: c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ p_1034 ∨ -b^{2, 518}_2 c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ p_1034 ∨ -b^{2, 518}_1 c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ p_1034 ∨ -b^{2, 518}_0 c in DIMACS: 6197 6198 -6199 1034 -6200 0 6197 6198 -6199 1034 -6201 0 6197 6198 -6199 1034 -6202 0 c 0-1 --> -1 c (-b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ -b^{2, 517}_0 ∧ -p_1034) -> ( b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ b^{2, 518}_0) c in CNF: c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ p_1034 ∨ b^{2, 518}_2 c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ p_1034 ∨ -b^{2, 518}_1 c b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ p_1034 ∨ b^{2, 518}_0 c in DIMACS: 6197 6198 6199 1034 6200 0 6197 6198 6199 1034 -6201 0 6197 6198 6199 1034 6202 0 c -1-1 --> -2 c ( b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ b^{2, 517}_0 ∧ -p_1034) -> ( b^{2, 518}_2 ∧ b^{2, 518}_1 ∧ -b^{2, 518}_0) c in CNF: c -b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ p_1034 ∨ b^{2, 518}_2 c -b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ p_1034 ∨ b^{2, 518}_1 c -b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ p_1034 ∨ -b^{2, 518}_0 c in DIMACS: -6197 6198 -6199 1034 6200 0 -6197 6198 -6199 1034 6201 0 -6197 6198 -6199 1034 -6202 0 c -2-1 --> break c ( b^{2, 517}_2 ∧ b^{2, 517}_1 ∧ -b^{2, 517}_0 ∧ -p_1034) -> break c in CNF: c -b^{2, 517}_2 ∨ -b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ p_1034 ∨ break c in DIMACS: -6197 -6198 6199 1034 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 517}_2 ∧ -b^{2, 517}_1 ∧ -b^{2, 517}_0 ∧ true) c in CNF: c -b^{2, 517}_2 ∨ b^{2, 517}_1 ∨ b^{2, 517}_0 ∨ false c in DIMACS: -6197 6198 6199 0 c 3 does not represent an automaton state. c -(-b^{2, 517}_2 ∧ b^{2, 517}_1 ∧ b^{2, 517}_0 ∧ true) c in CNF: c b^{2, 517}_2 ∨ -b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ false c in DIMACS: 6197 -6198 -6199 0 c -3 does not represent an automaton state. c -( b^{2, 517}_2 ∧ b^{2, 517}_1 ∧ b^{2, 517}_0 ∧ true) c in CNF: c -b^{2, 517}_2 ∨ -b^{2, 517}_1 ∨ -b^{2, 517}_0 ∨ false c in DIMACS: -6197 -6198 -6199 0 c i = 518 c -2+1 --> -1 c ( b^{2, 518}_2 ∧ b^{2, 518}_1 ∧ -b^{2, 518}_0 ∧ p_1036) -> ( b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ b^{2, 519}_0) c in CNF: c -b^{2, 518}_2 ∨ -b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ -p_1036 ∨ b^{2, 519}_2 c -b^{2, 518}_2 ∨ -b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ -p_1036 ∨ -b^{2, 519}_1 c -b^{2, 518}_2 ∨ -b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ -p_1036 ∨ b^{2, 519}_0 c in DIMACS: -6200 -6201 6202 -1036 6203 0 -6200 -6201 6202 -1036 -6204 0 -6200 -6201 6202 -1036 6205 0 c -1+1 --> 0 c ( b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ b^{2, 518}_0 ∧ p_1036) -> (-b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ -b^{2, 519}_0) c in CNF: c -b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ -p_1036 ∨ -b^{2, 519}_2 c -b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ -p_1036 ∨ -b^{2, 519}_1 c -b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ -p_1036 ∨ -b^{2, 519}_0 c in DIMACS: -6200 6201 -6202 -1036 -6203 0 -6200 6201 -6202 -1036 -6204 0 -6200 6201 -6202 -1036 -6205 0 c 0+1 --> 1 c (-b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ -b^{2, 518}_0 ∧ p_1036) -> (-b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ b^{2, 519}_0) c in CNF: c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ -p_1036 ∨ -b^{2, 519}_2 c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ -p_1036 ∨ -b^{2, 519}_1 c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ -p_1036 ∨ b^{2, 519}_0 c in DIMACS: 6200 6201 6202 -1036 -6203 0 6200 6201 6202 -1036 -6204 0 6200 6201 6202 -1036 6205 0 c 1+1 --> 2 c (-b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ b^{2, 518}_0 ∧ p_1036) -> (-b^{2, 519}_2 ∧ b^{2, 519}_1 ∧ -b^{2, 519}_0) c in CNF: c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ -p_1036 ∨ -b^{2, 519}_2 c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ -p_1036 ∨ b^{2, 519}_1 c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ -p_1036 ∨ -b^{2, 519}_0 c in DIMACS: 6200 6201 -6202 -1036 -6203 0 6200 6201 -6202 -1036 6204 0 6200 6201 -6202 -1036 -6205 0 c 2+1 --> break c (-b^{2, 518}_2 ∧ b^{2, 518}_1 ∧ -b^{2, 518}_0 ∧ p_1036) -> break c in CNF: c b^{2, 518}_2 ∨ -b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ -p_1036 ∨ break c in DIMACS: 6200 -6201 6202 -1036 1162 0 c 2-1 --> 1 c (-b^{2, 518}_2 ∧ b^{2, 518}_1 ∧ -b^{2, 518}_0 ∧ -p_1036) -> (-b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ b^{2, 519}_0) c in CNF: c b^{2, 518}_2 ∨ -b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ p_1036 ∨ -b^{2, 519}_2 c b^{2, 518}_2 ∨ -b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ p_1036 ∨ -b^{2, 519}_1 c b^{2, 518}_2 ∨ -b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ p_1036 ∨ b^{2, 519}_0 c in DIMACS: 6200 -6201 6202 1036 -6203 0 6200 -6201 6202 1036 -6204 0 6200 -6201 6202 1036 6205 0 c 1-1 --> 0 c (-b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ b^{2, 518}_0 ∧ -p_1036) -> (-b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ -b^{2, 519}_0) c in CNF: c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ p_1036 ∨ -b^{2, 519}_2 c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ p_1036 ∨ -b^{2, 519}_1 c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ p_1036 ∨ -b^{2, 519}_0 c in DIMACS: 6200 6201 -6202 1036 -6203 0 6200 6201 -6202 1036 -6204 0 6200 6201 -6202 1036 -6205 0 c 0-1 --> -1 c (-b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ -b^{2, 518}_0 ∧ -p_1036) -> ( b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ b^{2, 519}_0) c in CNF: c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ p_1036 ∨ b^{2, 519}_2 c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ p_1036 ∨ -b^{2, 519}_1 c b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ p_1036 ∨ b^{2, 519}_0 c in DIMACS: 6200 6201 6202 1036 6203 0 6200 6201 6202 1036 -6204 0 6200 6201 6202 1036 6205 0 c -1-1 --> -2 c ( b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ b^{2, 518}_0 ∧ -p_1036) -> ( b^{2, 519}_2 ∧ b^{2, 519}_1 ∧ -b^{2, 519}_0) c in CNF: c -b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ p_1036 ∨ b^{2, 519}_2 c -b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ p_1036 ∨ b^{2, 519}_1 c -b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ p_1036 ∨ -b^{2, 519}_0 c in DIMACS: -6200 6201 -6202 1036 6203 0 -6200 6201 -6202 1036 6204 0 -6200 6201 -6202 1036 -6205 0 c -2-1 --> break c ( b^{2, 518}_2 ∧ b^{2, 518}_1 ∧ -b^{2, 518}_0 ∧ -p_1036) -> break c in CNF: c -b^{2, 518}_2 ∨ -b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ p_1036 ∨ break c in DIMACS: -6200 -6201 6202 1036 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 518}_2 ∧ -b^{2, 518}_1 ∧ -b^{2, 518}_0 ∧ true) c in CNF: c -b^{2, 518}_2 ∨ b^{2, 518}_1 ∨ b^{2, 518}_0 ∨ false c in DIMACS: -6200 6201 6202 0 c 3 does not represent an automaton state. c -(-b^{2, 518}_2 ∧ b^{2, 518}_1 ∧ b^{2, 518}_0 ∧ true) c in CNF: c b^{2, 518}_2 ∨ -b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ false c in DIMACS: 6200 -6201 -6202 0 c -3 does not represent an automaton state. c -( b^{2, 518}_2 ∧ b^{2, 518}_1 ∧ b^{2, 518}_0 ∧ true) c in CNF: c -b^{2, 518}_2 ∨ -b^{2, 518}_1 ∨ -b^{2, 518}_0 ∨ false c in DIMACS: -6200 -6201 -6202 0 c i = 519 c -2+1 --> -1 c ( b^{2, 519}_2 ∧ b^{2, 519}_1 ∧ -b^{2, 519}_0 ∧ p_1038) -> ( b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ b^{2, 520}_0) c in CNF: c -b^{2, 519}_2 ∨ -b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ -p_1038 ∨ b^{2, 520}_2 c -b^{2, 519}_2 ∨ -b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ -p_1038 ∨ -b^{2, 520}_1 c -b^{2, 519}_2 ∨ -b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ -p_1038 ∨ b^{2, 520}_0 c in DIMACS: -6203 -6204 6205 -1038 6206 0 -6203 -6204 6205 -1038 -6207 0 -6203 -6204 6205 -1038 6208 0 c -1+1 --> 0 c ( b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ b^{2, 519}_0 ∧ p_1038) -> (-b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ -b^{2, 520}_0) c in CNF: c -b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ -p_1038 ∨ -b^{2, 520}_2 c -b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ -p_1038 ∨ -b^{2, 520}_1 c -b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ -p_1038 ∨ -b^{2, 520}_0 c in DIMACS: -6203 6204 -6205 -1038 -6206 0 -6203 6204 -6205 -1038 -6207 0 -6203 6204 -6205 -1038 -6208 0 c 0+1 --> 1 c (-b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ -b^{2, 519}_0 ∧ p_1038) -> (-b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ b^{2, 520}_0) c in CNF: c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ -p_1038 ∨ -b^{2, 520}_2 c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ -p_1038 ∨ -b^{2, 520}_1 c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ -p_1038 ∨ b^{2, 520}_0 c in DIMACS: 6203 6204 6205 -1038 -6206 0 6203 6204 6205 -1038 -6207 0 6203 6204 6205 -1038 6208 0 c 1+1 --> 2 c (-b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ b^{2, 519}_0 ∧ p_1038) -> (-b^{2, 520}_2 ∧ b^{2, 520}_1 ∧ -b^{2, 520}_0) c in CNF: c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ -p_1038 ∨ -b^{2, 520}_2 c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ -p_1038 ∨ b^{2, 520}_1 c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ -p_1038 ∨ -b^{2, 520}_0 c in DIMACS: 6203 6204 -6205 -1038 -6206 0 6203 6204 -6205 -1038 6207 0 6203 6204 -6205 -1038 -6208 0 c 2+1 --> break c (-b^{2, 519}_2 ∧ b^{2, 519}_1 ∧ -b^{2, 519}_0 ∧ p_1038) -> break c in CNF: c b^{2, 519}_2 ∨ -b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ -p_1038 ∨ break c in DIMACS: 6203 -6204 6205 -1038 1162 0 c 2-1 --> 1 c (-b^{2, 519}_2 ∧ b^{2, 519}_1 ∧ -b^{2, 519}_0 ∧ -p_1038) -> (-b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ b^{2, 520}_0) c in CNF: c b^{2, 519}_2 ∨ -b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ p_1038 ∨ -b^{2, 520}_2 c b^{2, 519}_2 ∨ -b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ p_1038 ∨ -b^{2, 520}_1 c b^{2, 519}_2 ∨ -b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ p_1038 ∨ b^{2, 520}_0 c in DIMACS: 6203 -6204 6205 1038 -6206 0 6203 -6204 6205 1038 -6207 0 6203 -6204 6205 1038 6208 0 c 1-1 --> 0 c (-b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ b^{2, 519}_0 ∧ -p_1038) -> (-b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ -b^{2, 520}_0) c in CNF: c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ p_1038 ∨ -b^{2, 520}_2 c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ p_1038 ∨ -b^{2, 520}_1 c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ p_1038 ∨ -b^{2, 520}_0 c in DIMACS: 6203 6204 -6205 1038 -6206 0 6203 6204 -6205 1038 -6207 0 6203 6204 -6205 1038 -6208 0 c 0-1 --> -1 c (-b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ -b^{2, 519}_0 ∧ -p_1038) -> ( b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ b^{2, 520}_0) c in CNF: c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ p_1038 ∨ b^{2, 520}_2 c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ p_1038 ∨ -b^{2, 520}_1 c b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ p_1038 ∨ b^{2, 520}_0 c in DIMACS: 6203 6204 6205 1038 6206 0 6203 6204 6205 1038 -6207 0 6203 6204 6205 1038 6208 0 c -1-1 --> -2 c ( b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ b^{2, 519}_0 ∧ -p_1038) -> ( b^{2, 520}_2 ∧ b^{2, 520}_1 ∧ -b^{2, 520}_0) c in CNF: c -b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ p_1038 ∨ b^{2, 520}_2 c -b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ p_1038 ∨ b^{2, 520}_1 c -b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ p_1038 ∨ -b^{2, 520}_0 c in DIMACS: -6203 6204 -6205 1038 6206 0 -6203 6204 -6205 1038 6207 0 -6203 6204 -6205 1038 -6208 0 c -2-1 --> break c ( b^{2, 519}_2 ∧ b^{2, 519}_1 ∧ -b^{2, 519}_0 ∧ -p_1038) -> break c in CNF: c -b^{2, 519}_2 ∨ -b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ p_1038 ∨ break c in DIMACS: -6203 -6204 6205 1038 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 519}_2 ∧ -b^{2, 519}_1 ∧ -b^{2, 519}_0 ∧ true) c in CNF: c -b^{2, 519}_2 ∨ b^{2, 519}_1 ∨ b^{2, 519}_0 ∨ false c in DIMACS: -6203 6204 6205 0 c 3 does not represent an automaton state. c -(-b^{2, 519}_2 ∧ b^{2, 519}_1 ∧ b^{2, 519}_0 ∧ true) c in CNF: c b^{2, 519}_2 ∨ -b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ false c in DIMACS: 6203 -6204 -6205 0 c -3 does not represent an automaton state. c -( b^{2, 519}_2 ∧ b^{2, 519}_1 ∧ b^{2, 519}_0 ∧ true) c in CNF: c -b^{2, 519}_2 ∨ -b^{2, 519}_1 ∨ -b^{2, 519}_0 ∨ false c in DIMACS: -6203 -6204 -6205 0 c i = 520 c -2+1 --> -1 c ( b^{2, 520}_2 ∧ b^{2, 520}_1 ∧ -b^{2, 520}_0 ∧ p_1040) -> ( b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ b^{2, 521}_0) c in CNF: c -b^{2, 520}_2 ∨ -b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ -p_1040 ∨ b^{2, 521}_2 c -b^{2, 520}_2 ∨ -b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ -p_1040 ∨ -b^{2, 521}_1 c -b^{2, 520}_2 ∨ -b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ -p_1040 ∨ b^{2, 521}_0 c in DIMACS: -6206 -6207 6208 -1040 6209 0 -6206 -6207 6208 -1040 -6210 0 -6206 -6207 6208 -1040 6211 0 c -1+1 --> 0 c ( b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ b^{2, 520}_0 ∧ p_1040) -> (-b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ -b^{2, 521}_0) c in CNF: c -b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ -p_1040 ∨ -b^{2, 521}_2 c -b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ -p_1040 ∨ -b^{2, 521}_1 c -b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ -p_1040 ∨ -b^{2, 521}_0 c in DIMACS: -6206 6207 -6208 -1040 -6209 0 -6206 6207 -6208 -1040 -6210 0 -6206 6207 -6208 -1040 -6211 0 c 0+1 --> 1 c (-b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ -b^{2, 520}_0 ∧ p_1040) -> (-b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ b^{2, 521}_0) c in CNF: c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ -p_1040 ∨ -b^{2, 521}_2 c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ -p_1040 ∨ -b^{2, 521}_1 c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ -p_1040 ∨ b^{2, 521}_0 c in DIMACS: 6206 6207 6208 -1040 -6209 0 6206 6207 6208 -1040 -6210 0 6206 6207 6208 -1040 6211 0 c 1+1 --> 2 c (-b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ b^{2, 520}_0 ∧ p_1040) -> (-b^{2, 521}_2 ∧ b^{2, 521}_1 ∧ -b^{2, 521}_0) c in CNF: c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ -p_1040 ∨ -b^{2, 521}_2 c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ -p_1040 ∨ b^{2, 521}_1 c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ -p_1040 ∨ -b^{2, 521}_0 c in DIMACS: 6206 6207 -6208 -1040 -6209 0 6206 6207 -6208 -1040 6210 0 6206 6207 -6208 -1040 -6211 0 c 2+1 --> break c (-b^{2, 520}_2 ∧ b^{2, 520}_1 ∧ -b^{2, 520}_0 ∧ p_1040) -> break c in CNF: c b^{2, 520}_2 ∨ -b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ -p_1040 ∨ break c in DIMACS: 6206 -6207 6208 -1040 1162 0 c 2-1 --> 1 c (-b^{2, 520}_2 ∧ b^{2, 520}_1 ∧ -b^{2, 520}_0 ∧ -p_1040) -> (-b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ b^{2, 521}_0) c in CNF: c b^{2, 520}_2 ∨ -b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ p_1040 ∨ -b^{2, 521}_2 c b^{2, 520}_2 ∨ -b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ p_1040 ∨ -b^{2, 521}_1 c b^{2, 520}_2 ∨ -b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ p_1040 ∨ b^{2, 521}_0 c in DIMACS: 6206 -6207 6208 1040 -6209 0 6206 -6207 6208 1040 -6210 0 6206 -6207 6208 1040 6211 0 c 1-1 --> 0 c (-b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ b^{2, 520}_0 ∧ -p_1040) -> (-b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ -b^{2, 521}_0) c in CNF: c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ p_1040 ∨ -b^{2, 521}_2 c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ p_1040 ∨ -b^{2, 521}_1 c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ p_1040 ∨ -b^{2, 521}_0 c in DIMACS: 6206 6207 -6208 1040 -6209 0 6206 6207 -6208 1040 -6210 0 6206 6207 -6208 1040 -6211 0 c 0-1 --> -1 c (-b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ -b^{2, 520}_0 ∧ -p_1040) -> ( b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ b^{2, 521}_0) c in CNF: c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ p_1040 ∨ b^{2, 521}_2 c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ p_1040 ∨ -b^{2, 521}_1 c b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ p_1040 ∨ b^{2, 521}_0 c in DIMACS: 6206 6207 6208 1040 6209 0 6206 6207 6208 1040 -6210 0 6206 6207 6208 1040 6211 0 c -1-1 --> -2 c ( b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ b^{2, 520}_0 ∧ -p_1040) -> ( b^{2, 521}_2 ∧ b^{2, 521}_1 ∧ -b^{2, 521}_0) c in CNF: c -b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ p_1040 ∨ b^{2, 521}_2 c -b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ p_1040 ∨ b^{2, 521}_1 c -b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ p_1040 ∨ -b^{2, 521}_0 c in DIMACS: -6206 6207 -6208 1040 6209 0 -6206 6207 -6208 1040 6210 0 -6206 6207 -6208 1040 -6211 0 c -2-1 --> break c ( b^{2, 520}_2 ∧ b^{2, 520}_1 ∧ -b^{2, 520}_0 ∧ -p_1040) -> break c in CNF: c -b^{2, 520}_2 ∨ -b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ p_1040 ∨ break c in DIMACS: -6206 -6207 6208 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 520}_2 ∧ -b^{2, 520}_1 ∧ -b^{2, 520}_0 ∧ true) c in CNF: c -b^{2, 520}_2 ∨ b^{2, 520}_1 ∨ b^{2, 520}_0 ∨ false c in DIMACS: -6206 6207 6208 0 c 3 does not represent an automaton state. c -(-b^{2, 520}_2 ∧ b^{2, 520}_1 ∧ b^{2, 520}_0 ∧ true) c in CNF: c b^{2, 520}_2 ∨ -b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ false c in DIMACS: 6206 -6207 -6208 0 c -3 does not represent an automaton state. c -( b^{2, 520}_2 ∧ b^{2, 520}_1 ∧ b^{2, 520}_0 ∧ true) c in CNF: c -b^{2, 520}_2 ∨ -b^{2, 520}_1 ∨ -b^{2, 520}_0 ∨ false c in DIMACS: -6206 -6207 -6208 0 c i = 521 c -2+1 --> -1 c ( b^{2, 521}_2 ∧ b^{2, 521}_1 ∧ -b^{2, 521}_0 ∧ p_1042) -> ( b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ b^{2, 522}_0) c in CNF: c -b^{2, 521}_2 ∨ -b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ -p_1042 ∨ b^{2, 522}_2 c -b^{2, 521}_2 ∨ -b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ -p_1042 ∨ -b^{2, 522}_1 c -b^{2, 521}_2 ∨ -b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ -p_1042 ∨ b^{2, 522}_0 c in DIMACS: -6209 -6210 6211 -1042 6212 0 -6209 -6210 6211 -1042 -6213 0 -6209 -6210 6211 -1042 6214 0 c -1+1 --> 0 c ( b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ b^{2, 521}_0 ∧ p_1042) -> (-b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ -b^{2, 522}_0) c in CNF: c -b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ -p_1042 ∨ -b^{2, 522}_2 c -b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ -p_1042 ∨ -b^{2, 522}_1 c -b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ -p_1042 ∨ -b^{2, 522}_0 c in DIMACS: -6209 6210 -6211 -1042 -6212 0 -6209 6210 -6211 -1042 -6213 0 -6209 6210 -6211 -1042 -6214 0 c 0+1 --> 1 c (-b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ -b^{2, 521}_0 ∧ p_1042) -> (-b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ b^{2, 522}_0) c in CNF: c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ -p_1042 ∨ -b^{2, 522}_2 c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ -p_1042 ∨ -b^{2, 522}_1 c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ -p_1042 ∨ b^{2, 522}_0 c in DIMACS: 6209 6210 6211 -1042 -6212 0 6209 6210 6211 -1042 -6213 0 6209 6210 6211 -1042 6214 0 c 1+1 --> 2 c (-b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ b^{2, 521}_0 ∧ p_1042) -> (-b^{2, 522}_2 ∧ b^{2, 522}_1 ∧ -b^{2, 522}_0) c in CNF: c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ -p_1042 ∨ -b^{2, 522}_2 c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ -p_1042 ∨ b^{2, 522}_1 c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ -p_1042 ∨ -b^{2, 522}_0 c in DIMACS: 6209 6210 -6211 -1042 -6212 0 6209 6210 -6211 -1042 6213 0 6209 6210 -6211 -1042 -6214 0 c 2+1 --> break c (-b^{2, 521}_2 ∧ b^{2, 521}_1 ∧ -b^{2, 521}_0 ∧ p_1042) -> break c in CNF: c b^{2, 521}_2 ∨ -b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ -p_1042 ∨ break c in DIMACS: 6209 -6210 6211 -1042 1162 0 c 2-1 --> 1 c (-b^{2, 521}_2 ∧ b^{2, 521}_1 ∧ -b^{2, 521}_0 ∧ -p_1042) -> (-b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ b^{2, 522}_0) c in CNF: c b^{2, 521}_2 ∨ -b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ p_1042 ∨ -b^{2, 522}_2 c b^{2, 521}_2 ∨ -b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ p_1042 ∨ -b^{2, 522}_1 c b^{2, 521}_2 ∨ -b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ p_1042 ∨ b^{2, 522}_0 c in DIMACS: 6209 -6210 6211 1042 -6212 0 6209 -6210 6211 1042 -6213 0 6209 -6210 6211 1042 6214 0 c 1-1 --> 0 c (-b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ b^{2, 521}_0 ∧ -p_1042) -> (-b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ -b^{2, 522}_0) c in CNF: c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ p_1042 ∨ -b^{2, 522}_2 c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ p_1042 ∨ -b^{2, 522}_1 c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ p_1042 ∨ -b^{2, 522}_0 c in DIMACS: 6209 6210 -6211 1042 -6212 0 6209 6210 -6211 1042 -6213 0 6209 6210 -6211 1042 -6214 0 c 0-1 --> -1 c (-b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ -b^{2, 521}_0 ∧ -p_1042) -> ( b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ b^{2, 522}_0) c in CNF: c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ p_1042 ∨ b^{2, 522}_2 c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ p_1042 ∨ -b^{2, 522}_1 c b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ p_1042 ∨ b^{2, 522}_0 c in DIMACS: 6209 6210 6211 1042 6212 0 6209 6210 6211 1042 -6213 0 6209 6210 6211 1042 6214 0 c -1-1 --> -2 c ( b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ b^{2, 521}_0 ∧ -p_1042) -> ( b^{2, 522}_2 ∧ b^{2, 522}_1 ∧ -b^{2, 522}_0) c in CNF: c -b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ p_1042 ∨ b^{2, 522}_2 c -b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ p_1042 ∨ b^{2, 522}_1 c -b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ p_1042 ∨ -b^{2, 522}_0 c in DIMACS: -6209 6210 -6211 1042 6212 0 -6209 6210 -6211 1042 6213 0 -6209 6210 -6211 1042 -6214 0 c -2-1 --> break c ( b^{2, 521}_2 ∧ b^{2, 521}_1 ∧ -b^{2, 521}_0 ∧ -p_1042) -> break c in CNF: c -b^{2, 521}_2 ∨ -b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ p_1042 ∨ break c in DIMACS: -6209 -6210 6211 1042 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 521}_2 ∧ -b^{2, 521}_1 ∧ -b^{2, 521}_0 ∧ true) c in CNF: c -b^{2, 521}_2 ∨ b^{2, 521}_1 ∨ b^{2, 521}_0 ∨ false c in DIMACS: -6209 6210 6211 0 c 3 does not represent an automaton state. c -(-b^{2, 521}_2 ∧ b^{2, 521}_1 ∧ b^{2, 521}_0 ∧ true) c in CNF: c b^{2, 521}_2 ∨ -b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ false c in DIMACS: 6209 -6210 -6211 0 c -3 does not represent an automaton state. c -( b^{2, 521}_2 ∧ b^{2, 521}_1 ∧ b^{2, 521}_0 ∧ true) c in CNF: c -b^{2, 521}_2 ∨ -b^{2, 521}_1 ∨ -b^{2, 521}_0 ∨ false c in DIMACS: -6209 -6210 -6211 0 c i = 522 c -2+1 --> -1 c ( b^{2, 522}_2 ∧ b^{2, 522}_1 ∧ -b^{2, 522}_0 ∧ p_1044) -> ( b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ b^{2, 523}_0) c in CNF: c -b^{2, 522}_2 ∨ -b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ -p_1044 ∨ b^{2, 523}_2 c -b^{2, 522}_2 ∨ -b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ -p_1044 ∨ -b^{2, 523}_1 c -b^{2, 522}_2 ∨ -b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ -p_1044 ∨ b^{2, 523}_0 c in DIMACS: -6212 -6213 6214 -1044 6215 0 -6212 -6213 6214 -1044 -6216 0 -6212 -6213 6214 -1044 6217 0 c -1+1 --> 0 c ( b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ b^{2, 522}_0 ∧ p_1044) -> (-b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ -b^{2, 523}_0) c in CNF: c -b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ -p_1044 ∨ -b^{2, 523}_2 c -b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ -p_1044 ∨ -b^{2, 523}_1 c -b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ -p_1044 ∨ -b^{2, 523}_0 c in DIMACS: -6212 6213 -6214 -1044 -6215 0 -6212 6213 -6214 -1044 -6216 0 -6212 6213 -6214 -1044 -6217 0 c 0+1 --> 1 c (-b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ -b^{2, 522}_0 ∧ p_1044) -> (-b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ b^{2, 523}_0) c in CNF: c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ -p_1044 ∨ -b^{2, 523}_2 c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ -p_1044 ∨ -b^{2, 523}_1 c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ -p_1044 ∨ b^{2, 523}_0 c in DIMACS: 6212 6213 6214 -1044 -6215 0 6212 6213 6214 -1044 -6216 0 6212 6213 6214 -1044 6217 0 c 1+1 --> 2 c (-b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ b^{2, 522}_0 ∧ p_1044) -> (-b^{2, 523}_2 ∧ b^{2, 523}_1 ∧ -b^{2, 523}_0) c in CNF: c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ -p_1044 ∨ -b^{2, 523}_2 c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ -p_1044 ∨ b^{2, 523}_1 c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ -p_1044 ∨ -b^{2, 523}_0 c in DIMACS: 6212 6213 -6214 -1044 -6215 0 6212 6213 -6214 -1044 6216 0 6212 6213 -6214 -1044 -6217 0 c 2+1 --> break c (-b^{2, 522}_2 ∧ b^{2, 522}_1 ∧ -b^{2, 522}_0 ∧ p_1044) -> break c in CNF: c b^{2, 522}_2 ∨ -b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ -p_1044 ∨ break c in DIMACS: 6212 -6213 6214 -1044 1162 0 c 2-1 --> 1 c (-b^{2, 522}_2 ∧ b^{2, 522}_1 ∧ -b^{2, 522}_0 ∧ -p_1044) -> (-b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ b^{2, 523}_0) c in CNF: c b^{2, 522}_2 ∨ -b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ p_1044 ∨ -b^{2, 523}_2 c b^{2, 522}_2 ∨ -b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ p_1044 ∨ -b^{2, 523}_1 c b^{2, 522}_2 ∨ -b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ p_1044 ∨ b^{2, 523}_0 c in DIMACS: 6212 -6213 6214 1044 -6215 0 6212 -6213 6214 1044 -6216 0 6212 -6213 6214 1044 6217 0 c 1-1 --> 0 c (-b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ b^{2, 522}_0 ∧ -p_1044) -> (-b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ -b^{2, 523}_0) c in CNF: c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ p_1044 ∨ -b^{2, 523}_2 c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ p_1044 ∨ -b^{2, 523}_1 c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ p_1044 ∨ -b^{2, 523}_0 c in DIMACS: 6212 6213 -6214 1044 -6215 0 6212 6213 -6214 1044 -6216 0 6212 6213 -6214 1044 -6217 0 c 0-1 --> -1 c (-b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ -b^{2, 522}_0 ∧ -p_1044) -> ( b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ b^{2, 523}_0) c in CNF: c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ p_1044 ∨ b^{2, 523}_2 c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ p_1044 ∨ -b^{2, 523}_1 c b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ p_1044 ∨ b^{2, 523}_0 c in DIMACS: 6212 6213 6214 1044 6215 0 6212 6213 6214 1044 -6216 0 6212 6213 6214 1044 6217 0 c -1-1 --> -2 c ( b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ b^{2, 522}_0 ∧ -p_1044) -> ( b^{2, 523}_2 ∧ b^{2, 523}_1 ∧ -b^{2, 523}_0) c in CNF: c -b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ p_1044 ∨ b^{2, 523}_2 c -b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ p_1044 ∨ b^{2, 523}_1 c -b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ p_1044 ∨ -b^{2, 523}_0 c in DIMACS: -6212 6213 -6214 1044 6215 0 -6212 6213 -6214 1044 6216 0 -6212 6213 -6214 1044 -6217 0 c -2-1 --> break c ( b^{2, 522}_2 ∧ b^{2, 522}_1 ∧ -b^{2, 522}_0 ∧ -p_1044) -> break c in CNF: c -b^{2, 522}_2 ∨ -b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ p_1044 ∨ break c in DIMACS: -6212 -6213 6214 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 522}_2 ∧ -b^{2, 522}_1 ∧ -b^{2, 522}_0 ∧ true) c in CNF: c -b^{2, 522}_2 ∨ b^{2, 522}_1 ∨ b^{2, 522}_0 ∨ false c in DIMACS: -6212 6213 6214 0 c 3 does not represent an automaton state. c -(-b^{2, 522}_2 ∧ b^{2, 522}_1 ∧ b^{2, 522}_0 ∧ true) c in CNF: c b^{2, 522}_2 ∨ -b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ false c in DIMACS: 6212 -6213 -6214 0 c -3 does not represent an automaton state. c -( b^{2, 522}_2 ∧ b^{2, 522}_1 ∧ b^{2, 522}_0 ∧ true) c in CNF: c -b^{2, 522}_2 ∨ -b^{2, 522}_1 ∨ -b^{2, 522}_0 ∨ false c in DIMACS: -6212 -6213 -6214 0 c i = 523 c -2+1 --> -1 c ( b^{2, 523}_2 ∧ b^{2, 523}_1 ∧ -b^{2, 523}_0 ∧ p_1046) -> ( b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ b^{2, 524}_0) c in CNF: c -b^{2, 523}_2 ∨ -b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ -p_1046 ∨ b^{2, 524}_2 c -b^{2, 523}_2 ∨ -b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ -p_1046 ∨ -b^{2, 524}_1 c -b^{2, 523}_2 ∨ -b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ -p_1046 ∨ b^{2, 524}_0 c in DIMACS: -6215 -6216 6217 -1046 6218 0 -6215 -6216 6217 -1046 -6219 0 -6215 -6216 6217 -1046 6220 0 c -1+1 --> 0 c ( b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ b^{2, 523}_0 ∧ p_1046) -> (-b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ -b^{2, 524}_0) c in CNF: c -b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ -p_1046 ∨ -b^{2, 524}_2 c -b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ -p_1046 ∨ -b^{2, 524}_1 c -b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ -p_1046 ∨ -b^{2, 524}_0 c in DIMACS: -6215 6216 -6217 -1046 -6218 0 -6215 6216 -6217 -1046 -6219 0 -6215 6216 -6217 -1046 -6220 0 c 0+1 --> 1 c (-b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ -b^{2, 523}_0 ∧ p_1046) -> (-b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ b^{2, 524}_0) c in CNF: c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ -p_1046 ∨ -b^{2, 524}_2 c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ -p_1046 ∨ -b^{2, 524}_1 c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ -p_1046 ∨ b^{2, 524}_0 c in DIMACS: 6215 6216 6217 -1046 -6218 0 6215 6216 6217 -1046 -6219 0 6215 6216 6217 -1046 6220 0 c 1+1 --> 2 c (-b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ b^{2, 523}_0 ∧ p_1046) -> (-b^{2, 524}_2 ∧ b^{2, 524}_1 ∧ -b^{2, 524}_0) c in CNF: c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ -p_1046 ∨ -b^{2, 524}_2 c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ -p_1046 ∨ b^{2, 524}_1 c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ -p_1046 ∨ -b^{2, 524}_0 c in DIMACS: 6215 6216 -6217 -1046 -6218 0 6215 6216 -6217 -1046 6219 0 6215 6216 -6217 -1046 -6220 0 c 2+1 --> break c (-b^{2, 523}_2 ∧ b^{2, 523}_1 ∧ -b^{2, 523}_0 ∧ p_1046) -> break c in CNF: c b^{2, 523}_2 ∨ -b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ -p_1046 ∨ break c in DIMACS: 6215 -6216 6217 -1046 1162 0 c 2-1 --> 1 c (-b^{2, 523}_2 ∧ b^{2, 523}_1 ∧ -b^{2, 523}_0 ∧ -p_1046) -> (-b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ b^{2, 524}_0) c in CNF: c b^{2, 523}_2 ∨ -b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ p_1046 ∨ -b^{2, 524}_2 c b^{2, 523}_2 ∨ -b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ p_1046 ∨ -b^{2, 524}_1 c b^{2, 523}_2 ∨ -b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ p_1046 ∨ b^{2, 524}_0 c in DIMACS: 6215 -6216 6217 1046 -6218 0 6215 -6216 6217 1046 -6219 0 6215 -6216 6217 1046 6220 0 c 1-1 --> 0 c (-b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ b^{2, 523}_0 ∧ -p_1046) -> (-b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ -b^{2, 524}_0) c in CNF: c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ p_1046 ∨ -b^{2, 524}_2 c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ p_1046 ∨ -b^{2, 524}_1 c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ p_1046 ∨ -b^{2, 524}_0 c in DIMACS: 6215 6216 -6217 1046 -6218 0 6215 6216 -6217 1046 -6219 0 6215 6216 -6217 1046 -6220 0 c 0-1 --> -1 c (-b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ -b^{2, 523}_0 ∧ -p_1046) -> ( b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ b^{2, 524}_0) c in CNF: c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ p_1046 ∨ b^{2, 524}_2 c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ p_1046 ∨ -b^{2, 524}_1 c b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ p_1046 ∨ b^{2, 524}_0 c in DIMACS: 6215 6216 6217 1046 6218 0 6215 6216 6217 1046 -6219 0 6215 6216 6217 1046 6220 0 c -1-1 --> -2 c ( b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ b^{2, 523}_0 ∧ -p_1046) -> ( b^{2, 524}_2 ∧ b^{2, 524}_1 ∧ -b^{2, 524}_0) c in CNF: c -b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ p_1046 ∨ b^{2, 524}_2 c -b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ p_1046 ∨ b^{2, 524}_1 c -b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ p_1046 ∨ -b^{2, 524}_0 c in DIMACS: -6215 6216 -6217 1046 6218 0 -6215 6216 -6217 1046 6219 0 -6215 6216 -6217 1046 -6220 0 c -2-1 --> break c ( b^{2, 523}_2 ∧ b^{2, 523}_1 ∧ -b^{2, 523}_0 ∧ -p_1046) -> break c in CNF: c -b^{2, 523}_2 ∨ -b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ p_1046 ∨ break c in DIMACS: -6215 -6216 6217 1046 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 523}_2 ∧ -b^{2, 523}_1 ∧ -b^{2, 523}_0 ∧ true) c in CNF: c -b^{2, 523}_2 ∨ b^{2, 523}_1 ∨ b^{2, 523}_0 ∨ false c in DIMACS: -6215 6216 6217 0 c 3 does not represent an automaton state. c -(-b^{2, 523}_2 ∧ b^{2, 523}_1 ∧ b^{2, 523}_0 ∧ true) c in CNF: c b^{2, 523}_2 ∨ -b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ false c in DIMACS: 6215 -6216 -6217 0 c -3 does not represent an automaton state. c -( b^{2, 523}_2 ∧ b^{2, 523}_1 ∧ b^{2, 523}_0 ∧ true) c in CNF: c -b^{2, 523}_2 ∨ -b^{2, 523}_1 ∨ -b^{2, 523}_0 ∨ false c in DIMACS: -6215 -6216 -6217 0 c i = 524 c -2+1 --> -1 c ( b^{2, 524}_2 ∧ b^{2, 524}_1 ∧ -b^{2, 524}_0 ∧ p_1048) -> ( b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ b^{2, 525}_0) c in CNF: c -b^{2, 524}_2 ∨ -b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ -p_1048 ∨ b^{2, 525}_2 c -b^{2, 524}_2 ∨ -b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ -p_1048 ∨ -b^{2, 525}_1 c -b^{2, 524}_2 ∨ -b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ -p_1048 ∨ b^{2, 525}_0 c in DIMACS: -6218 -6219 6220 -1048 6221 0 -6218 -6219 6220 -1048 -6222 0 -6218 -6219 6220 -1048 6223 0 c -1+1 --> 0 c ( b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ b^{2, 524}_0 ∧ p_1048) -> (-b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ -b^{2, 525}_0) c in CNF: c -b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ -p_1048 ∨ -b^{2, 525}_2 c -b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ -p_1048 ∨ -b^{2, 525}_1 c -b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ -p_1048 ∨ -b^{2, 525}_0 c in DIMACS: -6218 6219 -6220 -1048 -6221 0 -6218 6219 -6220 -1048 -6222 0 -6218 6219 -6220 -1048 -6223 0 c 0+1 --> 1 c (-b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ -b^{2, 524}_0 ∧ p_1048) -> (-b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ b^{2, 525}_0) c in CNF: c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ -p_1048 ∨ -b^{2, 525}_2 c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ -p_1048 ∨ -b^{2, 525}_1 c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ -p_1048 ∨ b^{2, 525}_0 c in DIMACS: 6218 6219 6220 -1048 -6221 0 6218 6219 6220 -1048 -6222 0 6218 6219 6220 -1048 6223 0 c 1+1 --> 2 c (-b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ b^{2, 524}_0 ∧ p_1048) -> (-b^{2, 525}_2 ∧ b^{2, 525}_1 ∧ -b^{2, 525}_0) c in CNF: c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ -p_1048 ∨ -b^{2, 525}_2 c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ -p_1048 ∨ b^{2, 525}_1 c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ -p_1048 ∨ -b^{2, 525}_0 c in DIMACS: 6218 6219 -6220 -1048 -6221 0 6218 6219 -6220 -1048 6222 0 6218 6219 -6220 -1048 -6223 0 c 2+1 --> break c (-b^{2, 524}_2 ∧ b^{2, 524}_1 ∧ -b^{2, 524}_0 ∧ p_1048) -> break c in CNF: c b^{2, 524}_2 ∨ -b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ -p_1048 ∨ break c in DIMACS: 6218 -6219 6220 -1048 1162 0 c 2-1 --> 1 c (-b^{2, 524}_2 ∧ b^{2, 524}_1 ∧ -b^{2, 524}_0 ∧ -p_1048) -> (-b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ b^{2, 525}_0) c in CNF: c b^{2, 524}_2 ∨ -b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ p_1048 ∨ -b^{2, 525}_2 c b^{2, 524}_2 ∨ -b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ p_1048 ∨ -b^{2, 525}_1 c b^{2, 524}_2 ∨ -b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ p_1048 ∨ b^{2, 525}_0 c in DIMACS: 6218 -6219 6220 1048 -6221 0 6218 -6219 6220 1048 -6222 0 6218 -6219 6220 1048 6223 0 c 1-1 --> 0 c (-b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ b^{2, 524}_0 ∧ -p_1048) -> (-b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ -b^{2, 525}_0) c in CNF: c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ p_1048 ∨ -b^{2, 525}_2 c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ p_1048 ∨ -b^{2, 525}_1 c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ p_1048 ∨ -b^{2, 525}_0 c in DIMACS: 6218 6219 -6220 1048 -6221 0 6218 6219 -6220 1048 -6222 0 6218 6219 -6220 1048 -6223 0 c 0-1 --> -1 c (-b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ -b^{2, 524}_0 ∧ -p_1048) -> ( b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ b^{2, 525}_0) c in CNF: c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ p_1048 ∨ b^{2, 525}_2 c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ p_1048 ∨ -b^{2, 525}_1 c b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ p_1048 ∨ b^{2, 525}_0 c in DIMACS: 6218 6219 6220 1048 6221 0 6218 6219 6220 1048 -6222 0 6218 6219 6220 1048 6223 0 c -1-1 --> -2 c ( b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ b^{2, 524}_0 ∧ -p_1048) -> ( b^{2, 525}_2 ∧ b^{2, 525}_1 ∧ -b^{2, 525}_0) c in CNF: c -b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ p_1048 ∨ b^{2, 525}_2 c -b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ p_1048 ∨ b^{2, 525}_1 c -b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ p_1048 ∨ -b^{2, 525}_0 c in DIMACS: -6218 6219 -6220 1048 6221 0 -6218 6219 -6220 1048 6222 0 -6218 6219 -6220 1048 -6223 0 c -2-1 --> break c ( b^{2, 524}_2 ∧ b^{2, 524}_1 ∧ -b^{2, 524}_0 ∧ -p_1048) -> break c in CNF: c -b^{2, 524}_2 ∨ -b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ p_1048 ∨ break c in DIMACS: -6218 -6219 6220 1048 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 524}_2 ∧ -b^{2, 524}_1 ∧ -b^{2, 524}_0 ∧ true) c in CNF: c -b^{2, 524}_2 ∨ b^{2, 524}_1 ∨ b^{2, 524}_0 ∨ false c in DIMACS: -6218 6219 6220 0 c 3 does not represent an automaton state. c -(-b^{2, 524}_2 ∧ b^{2, 524}_1 ∧ b^{2, 524}_0 ∧ true) c in CNF: c b^{2, 524}_2 ∨ -b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ false c in DIMACS: 6218 -6219 -6220 0 c -3 does not represent an automaton state. c -( b^{2, 524}_2 ∧ b^{2, 524}_1 ∧ b^{2, 524}_0 ∧ true) c in CNF: c -b^{2, 524}_2 ∨ -b^{2, 524}_1 ∨ -b^{2, 524}_0 ∨ false c in DIMACS: -6218 -6219 -6220 0 c i = 525 c -2+1 --> -1 c ( b^{2, 525}_2 ∧ b^{2, 525}_1 ∧ -b^{2, 525}_0 ∧ p_1050) -> ( b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ b^{2, 526}_0) c in CNF: c -b^{2, 525}_2 ∨ -b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ -p_1050 ∨ b^{2, 526}_2 c -b^{2, 525}_2 ∨ -b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ -p_1050 ∨ -b^{2, 526}_1 c -b^{2, 525}_2 ∨ -b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ -p_1050 ∨ b^{2, 526}_0 c in DIMACS: -6221 -6222 6223 -1050 6224 0 -6221 -6222 6223 -1050 -6225 0 -6221 -6222 6223 -1050 6226 0 c -1+1 --> 0 c ( b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ b^{2, 525}_0 ∧ p_1050) -> (-b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ -b^{2, 526}_0) c in CNF: c -b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ -p_1050 ∨ -b^{2, 526}_2 c -b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ -p_1050 ∨ -b^{2, 526}_1 c -b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ -p_1050 ∨ -b^{2, 526}_0 c in DIMACS: -6221 6222 -6223 -1050 -6224 0 -6221 6222 -6223 -1050 -6225 0 -6221 6222 -6223 -1050 -6226 0 c 0+1 --> 1 c (-b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ -b^{2, 525}_0 ∧ p_1050) -> (-b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ b^{2, 526}_0) c in CNF: c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ -p_1050 ∨ -b^{2, 526}_2 c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ -p_1050 ∨ -b^{2, 526}_1 c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ -p_1050 ∨ b^{2, 526}_0 c in DIMACS: 6221 6222 6223 -1050 -6224 0 6221 6222 6223 -1050 -6225 0 6221 6222 6223 -1050 6226 0 c 1+1 --> 2 c (-b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ b^{2, 525}_0 ∧ p_1050) -> (-b^{2, 526}_2 ∧ b^{2, 526}_1 ∧ -b^{2, 526}_0) c in CNF: c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ -p_1050 ∨ -b^{2, 526}_2 c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ -p_1050 ∨ b^{2, 526}_1 c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ -p_1050 ∨ -b^{2, 526}_0 c in DIMACS: 6221 6222 -6223 -1050 -6224 0 6221 6222 -6223 -1050 6225 0 6221 6222 -6223 -1050 -6226 0 c 2+1 --> break c (-b^{2, 525}_2 ∧ b^{2, 525}_1 ∧ -b^{2, 525}_0 ∧ p_1050) -> break c in CNF: c b^{2, 525}_2 ∨ -b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ -p_1050 ∨ break c in DIMACS: 6221 -6222 6223 -1050 1162 0 c 2-1 --> 1 c (-b^{2, 525}_2 ∧ b^{2, 525}_1 ∧ -b^{2, 525}_0 ∧ -p_1050) -> (-b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ b^{2, 526}_0) c in CNF: c b^{2, 525}_2 ∨ -b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ p_1050 ∨ -b^{2, 526}_2 c b^{2, 525}_2 ∨ -b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ p_1050 ∨ -b^{2, 526}_1 c b^{2, 525}_2 ∨ -b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ p_1050 ∨ b^{2, 526}_0 c in DIMACS: 6221 -6222 6223 1050 -6224 0 6221 -6222 6223 1050 -6225 0 6221 -6222 6223 1050 6226 0 c 1-1 --> 0 c (-b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ b^{2, 525}_0 ∧ -p_1050) -> (-b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ -b^{2, 526}_0) c in CNF: c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ p_1050 ∨ -b^{2, 526}_2 c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ p_1050 ∨ -b^{2, 526}_1 c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ p_1050 ∨ -b^{2, 526}_0 c in DIMACS: 6221 6222 -6223 1050 -6224 0 6221 6222 -6223 1050 -6225 0 6221 6222 -6223 1050 -6226 0 c 0-1 --> -1 c (-b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ -b^{2, 525}_0 ∧ -p_1050) -> ( b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ b^{2, 526}_0) c in CNF: c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ p_1050 ∨ b^{2, 526}_2 c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ p_1050 ∨ -b^{2, 526}_1 c b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ p_1050 ∨ b^{2, 526}_0 c in DIMACS: 6221 6222 6223 1050 6224 0 6221 6222 6223 1050 -6225 0 6221 6222 6223 1050 6226 0 c -1-1 --> -2 c ( b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ b^{2, 525}_0 ∧ -p_1050) -> ( b^{2, 526}_2 ∧ b^{2, 526}_1 ∧ -b^{2, 526}_0) c in CNF: c -b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ p_1050 ∨ b^{2, 526}_2 c -b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ p_1050 ∨ b^{2, 526}_1 c -b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ p_1050 ∨ -b^{2, 526}_0 c in DIMACS: -6221 6222 -6223 1050 6224 0 -6221 6222 -6223 1050 6225 0 -6221 6222 -6223 1050 -6226 0 c -2-1 --> break c ( b^{2, 525}_2 ∧ b^{2, 525}_1 ∧ -b^{2, 525}_0 ∧ -p_1050) -> break c in CNF: c -b^{2, 525}_2 ∨ -b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ p_1050 ∨ break c in DIMACS: -6221 -6222 6223 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 525}_2 ∧ -b^{2, 525}_1 ∧ -b^{2, 525}_0 ∧ true) c in CNF: c -b^{2, 525}_2 ∨ b^{2, 525}_1 ∨ b^{2, 525}_0 ∨ false c in DIMACS: -6221 6222 6223 0 c 3 does not represent an automaton state. c -(-b^{2, 525}_2 ∧ b^{2, 525}_1 ∧ b^{2, 525}_0 ∧ true) c in CNF: c b^{2, 525}_2 ∨ -b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ false c in DIMACS: 6221 -6222 -6223 0 c -3 does not represent an automaton state. c -( b^{2, 525}_2 ∧ b^{2, 525}_1 ∧ b^{2, 525}_0 ∧ true) c in CNF: c -b^{2, 525}_2 ∨ -b^{2, 525}_1 ∨ -b^{2, 525}_0 ∨ false c in DIMACS: -6221 -6222 -6223 0 c i = 526 c -2+1 --> -1 c ( b^{2, 526}_2 ∧ b^{2, 526}_1 ∧ -b^{2, 526}_0 ∧ p_1052) -> ( b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ b^{2, 527}_0) c in CNF: c -b^{2, 526}_2 ∨ -b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ -p_1052 ∨ b^{2, 527}_2 c -b^{2, 526}_2 ∨ -b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ -p_1052 ∨ -b^{2, 527}_1 c -b^{2, 526}_2 ∨ -b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ -p_1052 ∨ b^{2, 527}_0 c in DIMACS: -6224 -6225 6226 -1052 6227 0 -6224 -6225 6226 -1052 -6228 0 -6224 -6225 6226 -1052 6229 0 c -1+1 --> 0 c ( b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ b^{2, 526}_0 ∧ p_1052) -> (-b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ -b^{2, 527}_0) c in CNF: c -b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ -p_1052 ∨ -b^{2, 527}_2 c -b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ -p_1052 ∨ -b^{2, 527}_1 c -b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ -p_1052 ∨ -b^{2, 527}_0 c in DIMACS: -6224 6225 -6226 -1052 -6227 0 -6224 6225 -6226 -1052 -6228 0 -6224 6225 -6226 -1052 -6229 0 c 0+1 --> 1 c (-b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ -b^{2, 526}_0 ∧ p_1052) -> (-b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ b^{2, 527}_0) c in CNF: c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ -p_1052 ∨ -b^{2, 527}_2 c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ -p_1052 ∨ -b^{2, 527}_1 c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ -p_1052 ∨ b^{2, 527}_0 c in DIMACS: 6224 6225 6226 -1052 -6227 0 6224 6225 6226 -1052 -6228 0 6224 6225 6226 -1052 6229 0 c 1+1 --> 2 c (-b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ b^{2, 526}_0 ∧ p_1052) -> (-b^{2, 527}_2 ∧ b^{2, 527}_1 ∧ -b^{2, 527}_0) c in CNF: c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ -p_1052 ∨ -b^{2, 527}_2 c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ -p_1052 ∨ b^{2, 527}_1 c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ -p_1052 ∨ -b^{2, 527}_0 c in DIMACS: 6224 6225 -6226 -1052 -6227 0 6224 6225 -6226 -1052 6228 0 6224 6225 -6226 -1052 -6229 0 c 2+1 --> break c (-b^{2, 526}_2 ∧ b^{2, 526}_1 ∧ -b^{2, 526}_0 ∧ p_1052) -> break c in CNF: c b^{2, 526}_2 ∨ -b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ -p_1052 ∨ break c in DIMACS: 6224 -6225 6226 -1052 1162 0 c 2-1 --> 1 c (-b^{2, 526}_2 ∧ b^{2, 526}_1 ∧ -b^{2, 526}_0 ∧ -p_1052) -> (-b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ b^{2, 527}_0) c in CNF: c b^{2, 526}_2 ∨ -b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ p_1052 ∨ -b^{2, 527}_2 c b^{2, 526}_2 ∨ -b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ p_1052 ∨ -b^{2, 527}_1 c b^{2, 526}_2 ∨ -b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ p_1052 ∨ b^{2, 527}_0 c in DIMACS: 6224 -6225 6226 1052 -6227 0 6224 -6225 6226 1052 -6228 0 6224 -6225 6226 1052 6229 0 c 1-1 --> 0 c (-b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ b^{2, 526}_0 ∧ -p_1052) -> (-b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ -b^{2, 527}_0) c in CNF: c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ p_1052 ∨ -b^{2, 527}_2 c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ p_1052 ∨ -b^{2, 527}_1 c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ p_1052 ∨ -b^{2, 527}_0 c in DIMACS: 6224 6225 -6226 1052 -6227 0 6224 6225 -6226 1052 -6228 0 6224 6225 -6226 1052 -6229 0 c 0-1 --> -1 c (-b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ -b^{2, 526}_0 ∧ -p_1052) -> ( b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ b^{2, 527}_0) c in CNF: c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ p_1052 ∨ b^{2, 527}_2 c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ p_1052 ∨ -b^{2, 527}_1 c b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ p_1052 ∨ b^{2, 527}_0 c in DIMACS: 6224 6225 6226 1052 6227 0 6224 6225 6226 1052 -6228 0 6224 6225 6226 1052 6229 0 c -1-1 --> -2 c ( b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ b^{2, 526}_0 ∧ -p_1052) -> ( b^{2, 527}_2 ∧ b^{2, 527}_1 ∧ -b^{2, 527}_0) c in CNF: c -b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ p_1052 ∨ b^{2, 527}_2 c -b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ p_1052 ∨ b^{2, 527}_1 c -b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ p_1052 ∨ -b^{2, 527}_0 c in DIMACS: -6224 6225 -6226 1052 6227 0 -6224 6225 -6226 1052 6228 0 -6224 6225 -6226 1052 -6229 0 c -2-1 --> break c ( b^{2, 526}_2 ∧ b^{2, 526}_1 ∧ -b^{2, 526}_0 ∧ -p_1052) -> break c in CNF: c -b^{2, 526}_2 ∨ -b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ p_1052 ∨ break c in DIMACS: -6224 -6225 6226 1052 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 526}_2 ∧ -b^{2, 526}_1 ∧ -b^{2, 526}_0 ∧ true) c in CNF: c -b^{2, 526}_2 ∨ b^{2, 526}_1 ∨ b^{2, 526}_0 ∨ false c in DIMACS: -6224 6225 6226 0 c 3 does not represent an automaton state. c -(-b^{2, 526}_2 ∧ b^{2, 526}_1 ∧ b^{2, 526}_0 ∧ true) c in CNF: c b^{2, 526}_2 ∨ -b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ false c in DIMACS: 6224 -6225 -6226 0 c -3 does not represent an automaton state. c -( b^{2, 526}_2 ∧ b^{2, 526}_1 ∧ b^{2, 526}_0 ∧ true) c in CNF: c -b^{2, 526}_2 ∨ -b^{2, 526}_1 ∨ -b^{2, 526}_0 ∨ false c in DIMACS: -6224 -6225 -6226 0 c i = 527 c -2+1 --> -1 c ( b^{2, 527}_2 ∧ b^{2, 527}_1 ∧ -b^{2, 527}_0 ∧ p_1054) -> ( b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ b^{2, 528}_0) c in CNF: c -b^{2, 527}_2 ∨ -b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ -p_1054 ∨ b^{2, 528}_2 c -b^{2, 527}_2 ∨ -b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ -p_1054 ∨ -b^{2, 528}_1 c -b^{2, 527}_2 ∨ -b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ -p_1054 ∨ b^{2, 528}_0 c in DIMACS: -6227 -6228 6229 -1054 6230 0 -6227 -6228 6229 -1054 -6231 0 -6227 -6228 6229 -1054 6232 0 c -1+1 --> 0 c ( b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ b^{2, 527}_0 ∧ p_1054) -> (-b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ -b^{2, 528}_0) c in CNF: c -b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ -p_1054 ∨ -b^{2, 528}_2 c -b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ -p_1054 ∨ -b^{2, 528}_1 c -b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ -p_1054 ∨ -b^{2, 528}_0 c in DIMACS: -6227 6228 -6229 -1054 -6230 0 -6227 6228 -6229 -1054 -6231 0 -6227 6228 -6229 -1054 -6232 0 c 0+1 --> 1 c (-b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ -b^{2, 527}_0 ∧ p_1054) -> (-b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ b^{2, 528}_0) c in CNF: c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ -p_1054 ∨ -b^{2, 528}_2 c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ -p_1054 ∨ -b^{2, 528}_1 c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ -p_1054 ∨ b^{2, 528}_0 c in DIMACS: 6227 6228 6229 -1054 -6230 0 6227 6228 6229 -1054 -6231 0 6227 6228 6229 -1054 6232 0 c 1+1 --> 2 c (-b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ b^{2, 527}_0 ∧ p_1054) -> (-b^{2, 528}_2 ∧ b^{2, 528}_1 ∧ -b^{2, 528}_0) c in CNF: c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ -p_1054 ∨ -b^{2, 528}_2 c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ -p_1054 ∨ b^{2, 528}_1 c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ -p_1054 ∨ -b^{2, 528}_0 c in DIMACS: 6227 6228 -6229 -1054 -6230 0 6227 6228 -6229 -1054 6231 0 6227 6228 -6229 -1054 -6232 0 c 2+1 --> break c (-b^{2, 527}_2 ∧ b^{2, 527}_1 ∧ -b^{2, 527}_0 ∧ p_1054) -> break c in CNF: c b^{2, 527}_2 ∨ -b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ -p_1054 ∨ break c in DIMACS: 6227 -6228 6229 -1054 1162 0 c 2-1 --> 1 c (-b^{2, 527}_2 ∧ b^{2, 527}_1 ∧ -b^{2, 527}_0 ∧ -p_1054) -> (-b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ b^{2, 528}_0) c in CNF: c b^{2, 527}_2 ∨ -b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ p_1054 ∨ -b^{2, 528}_2 c b^{2, 527}_2 ∨ -b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ p_1054 ∨ -b^{2, 528}_1 c b^{2, 527}_2 ∨ -b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ p_1054 ∨ b^{2, 528}_0 c in DIMACS: 6227 -6228 6229 1054 -6230 0 6227 -6228 6229 1054 -6231 0 6227 -6228 6229 1054 6232 0 c 1-1 --> 0 c (-b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ b^{2, 527}_0 ∧ -p_1054) -> (-b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ -b^{2, 528}_0) c in CNF: c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ p_1054 ∨ -b^{2, 528}_2 c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ p_1054 ∨ -b^{2, 528}_1 c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ p_1054 ∨ -b^{2, 528}_0 c in DIMACS: 6227 6228 -6229 1054 -6230 0 6227 6228 -6229 1054 -6231 0 6227 6228 -6229 1054 -6232 0 c 0-1 --> -1 c (-b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ -b^{2, 527}_0 ∧ -p_1054) -> ( b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ b^{2, 528}_0) c in CNF: c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ p_1054 ∨ b^{2, 528}_2 c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ p_1054 ∨ -b^{2, 528}_1 c b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ p_1054 ∨ b^{2, 528}_0 c in DIMACS: 6227 6228 6229 1054 6230 0 6227 6228 6229 1054 -6231 0 6227 6228 6229 1054 6232 0 c -1-1 --> -2 c ( b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ b^{2, 527}_0 ∧ -p_1054) -> ( b^{2, 528}_2 ∧ b^{2, 528}_1 ∧ -b^{2, 528}_0) c in CNF: c -b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ p_1054 ∨ b^{2, 528}_2 c -b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ p_1054 ∨ b^{2, 528}_1 c -b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ p_1054 ∨ -b^{2, 528}_0 c in DIMACS: -6227 6228 -6229 1054 6230 0 -6227 6228 -6229 1054 6231 0 -6227 6228 -6229 1054 -6232 0 c -2-1 --> break c ( b^{2, 527}_2 ∧ b^{2, 527}_1 ∧ -b^{2, 527}_0 ∧ -p_1054) -> break c in CNF: c -b^{2, 527}_2 ∨ -b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ p_1054 ∨ break c in DIMACS: -6227 -6228 6229 1054 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 527}_2 ∧ -b^{2, 527}_1 ∧ -b^{2, 527}_0 ∧ true) c in CNF: c -b^{2, 527}_2 ∨ b^{2, 527}_1 ∨ b^{2, 527}_0 ∨ false c in DIMACS: -6227 6228 6229 0 c 3 does not represent an automaton state. c -(-b^{2, 527}_2 ∧ b^{2, 527}_1 ∧ b^{2, 527}_0 ∧ true) c in CNF: c b^{2, 527}_2 ∨ -b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ false c in DIMACS: 6227 -6228 -6229 0 c -3 does not represent an automaton state. c -( b^{2, 527}_2 ∧ b^{2, 527}_1 ∧ b^{2, 527}_0 ∧ true) c in CNF: c -b^{2, 527}_2 ∨ -b^{2, 527}_1 ∨ -b^{2, 527}_0 ∨ false c in DIMACS: -6227 -6228 -6229 0 c i = 528 c -2+1 --> -1 c ( b^{2, 528}_2 ∧ b^{2, 528}_1 ∧ -b^{2, 528}_0 ∧ p_1056) -> ( b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ b^{2, 529}_0) c in CNF: c -b^{2, 528}_2 ∨ -b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ -p_1056 ∨ b^{2, 529}_2 c -b^{2, 528}_2 ∨ -b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ -p_1056 ∨ -b^{2, 529}_1 c -b^{2, 528}_2 ∨ -b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ -p_1056 ∨ b^{2, 529}_0 c in DIMACS: -6230 -6231 6232 -1056 6233 0 -6230 -6231 6232 -1056 -6234 0 -6230 -6231 6232 -1056 6235 0 c -1+1 --> 0 c ( b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ b^{2, 528}_0 ∧ p_1056) -> (-b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ -b^{2, 529}_0) c in CNF: c -b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ -p_1056 ∨ -b^{2, 529}_2 c -b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ -p_1056 ∨ -b^{2, 529}_1 c -b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ -p_1056 ∨ -b^{2, 529}_0 c in DIMACS: -6230 6231 -6232 -1056 -6233 0 -6230 6231 -6232 -1056 -6234 0 -6230 6231 -6232 -1056 -6235 0 c 0+1 --> 1 c (-b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ -b^{2, 528}_0 ∧ p_1056) -> (-b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ b^{2, 529}_0) c in CNF: c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ -p_1056 ∨ -b^{2, 529}_2 c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ -p_1056 ∨ -b^{2, 529}_1 c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ -p_1056 ∨ b^{2, 529}_0 c in DIMACS: 6230 6231 6232 -1056 -6233 0 6230 6231 6232 -1056 -6234 0 6230 6231 6232 -1056 6235 0 c 1+1 --> 2 c (-b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ b^{2, 528}_0 ∧ p_1056) -> (-b^{2, 529}_2 ∧ b^{2, 529}_1 ∧ -b^{2, 529}_0) c in CNF: c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ -p_1056 ∨ -b^{2, 529}_2 c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ -p_1056 ∨ b^{2, 529}_1 c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ -p_1056 ∨ -b^{2, 529}_0 c in DIMACS: 6230 6231 -6232 -1056 -6233 0 6230 6231 -6232 -1056 6234 0 6230 6231 -6232 -1056 -6235 0 c 2+1 --> break c (-b^{2, 528}_2 ∧ b^{2, 528}_1 ∧ -b^{2, 528}_0 ∧ p_1056) -> break c in CNF: c b^{2, 528}_2 ∨ -b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ -p_1056 ∨ break c in DIMACS: 6230 -6231 6232 -1056 1162 0 c 2-1 --> 1 c (-b^{2, 528}_2 ∧ b^{2, 528}_1 ∧ -b^{2, 528}_0 ∧ -p_1056) -> (-b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ b^{2, 529}_0) c in CNF: c b^{2, 528}_2 ∨ -b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ p_1056 ∨ -b^{2, 529}_2 c b^{2, 528}_2 ∨ -b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ p_1056 ∨ -b^{2, 529}_1 c b^{2, 528}_2 ∨ -b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ p_1056 ∨ b^{2, 529}_0 c in DIMACS: 6230 -6231 6232 1056 -6233 0 6230 -6231 6232 1056 -6234 0 6230 -6231 6232 1056 6235 0 c 1-1 --> 0 c (-b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ b^{2, 528}_0 ∧ -p_1056) -> (-b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ -b^{2, 529}_0) c in CNF: c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ p_1056 ∨ -b^{2, 529}_2 c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ p_1056 ∨ -b^{2, 529}_1 c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ p_1056 ∨ -b^{2, 529}_0 c in DIMACS: 6230 6231 -6232 1056 -6233 0 6230 6231 -6232 1056 -6234 0 6230 6231 -6232 1056 -6235 0 c 0-1 --> -1 c (-b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ -b^{2, 528}_0 ∧ -p_1056) -> ( b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ b^{2, 529}_0) c in CNF: c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ p_1056 ∨ b^{2, 529}_2 c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ p_1056 ∨ -b^{2, 529}_1 c b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ p_1056 ∨ b^{2, 529}_0 c in DIMACS: 6230 6231 6232 1056 6233 0 6230 6231 6232 1056 -6234 0 6230 6231 6232 1056 6235 0 c -1-1 --> -2 c ( b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ b^{2, 528}_0 ∧ -p_1056) -> ( b^{2, 529}_2 ∧ b^{2, 529}_1 ∧ -b^{2, 529}_0) c in CNF: c -b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ p_1056 ∨ b^{2, 529}_2 c -b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ p_1056 ∨ b^{2, 529}_1 c -b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ p_1056 ∨ -b^{2, 529}_0 c in DIMACS: -6230 6231 -6232 1056 6233 0 -6230 6231 -6232 1056 6234 0 -6230 6231 -6232 1056 -6235 0 c -2-1 --> break c ( b^{2, 528}_2 ∧ b^{2, 528}_1 ∧ -b^{2, 528}_0 ∧ -p_1056) -> break c in CNF: c -b^{2, 528}_2 ∨ -b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ p_1056 ∨ break c in DIMACS: -6230 -6231 6232 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 528}_2 ∧ -b^{2, 528}_1 ∧ -b^{2, 528}_0 ∧ true) c in CNF: c -b^{2, 528}_2 ∨ b^{2, 528}_1 ∨ b^{2, 528}_0 ∨ false c in DIMACS: -6230 6231 6232 0 c 3 does not represent an automaton state. c -(-b^{2, 528}_2 ∧ b^{2, 528}_1 ∧ b^{2, 528}_0 ∧ true) c in CNF: c b^{2, 528}_2 ∨ -b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ false c in DIMACS: 6230 -6231 -6232 0 c -3 does not represent an automaton state. c -( b^{2, 528}_2 ∧ b^{2, 528}_1 ∧ b^{2, 528}_0 ∧ true) c in CNF: c -b^{2, 528}_2 ∨ -b^{2, 528}_1 ∨ -b^{2, 528}_0 ∨ false c in DIMACS: -6230 -6231 -6232 0 c i = 529 c -2+1 --> -1 c ( b^{2, 529}_2 ∧ b^{2, 529}_1 ∧ -b^{2, 529}_0 ∧ p_1058) -> ( b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ b^{2, 530}_0) c in CNF: c -b^{2, 529}_2 ∨ -b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ -p_1058 ∨ b^{2, 530}_2 c -b^{2, 529}_2 ∨ -b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ -p_1058 ∨ -b^{2, 530}_1 c -b^{2, 529}_2 ∨ -b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ -p_1058 ∨ b^{2, 530}_0 c in DIMACS: -6233 -6234 6235 -1058 6236 0 -6233 -6234 6235 -1058 -6237 0 -6233 -6234 6235 -1058 6238 0 c -1+1 --> 0 c ( b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ b^{2, 529}_0 ∧ p_1058) -> (-b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ -b^{2, 530}_0) c in CNF: c -b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ -p_1058 ∨ -b^{2, 530}_2 c -b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ -p_1058 ∨ -b^{2, 530}_1 c -b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ -p_1058 ∨ -b^{2, 530}_0 c in DIMACS: -6233 6234 -6235 -1058 -6236 0 -6233 6234 -6235 -1058 -6237 0 -6233 6234 -6235 -1058 -6238 0 c 0+1 --> 1 c (-b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ -b^{2, 529}_0 ∧ p_1058) -> (-b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ b^{2, 530}_0) c in CNF: c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ -p_1058 ∨ -b^{2, 530}_2 c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ -p_1058 ∨ -b^{2, 530}_1 c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ -p_1058 ∨ b^{2, 530}_0 c in DIMACS: 6233 6234 6235 -1058 -6236 0 6233 6234 6235 -1058 -6237 0 6233 6234 6235 -1058 6238 0 c 1+1 --> 2 c (-b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ b^{2, 529}_0 ∧ p_1058) -> (-b^{2, 530}_2 ∧ b^{2, 530}_1 ∧ -b^{2, 530}_0) c in CNF: c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ -p_1058 ∨ -b^{2, 530}_2 c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ -p_1058 ∨ b^{2, 530}_1 c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ -p_1058 ∨ -b^{2, 530}_0 c in DIMACS: 6233 6234 -6235 -1058 -6236 0 6233 6234 -6235 -1058 6237 0 6233 6234 -6235 -1058 -6238 0 c 2+1 --> break c (-b^{2, 529}_2 ∧ b^{2, 529}_1 ∧ -b^{2, 529}_0 ∧ p_1058) -> break c in CNF: c b^{2, 529}_2 ∨ -b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ -p_1058 ∨ break c in DIMACS: 6233 -6234 6235 -1058 1162 0 c 2-1 --> 1 c (-b^{2, 529}_2 ∧ b^{2, 529}_1 ∧ -b^{2, 529}_0 ∧ -p_1058) -> (-b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ b^{2, 530}_0) c in CNF: c b^{2, 529}_2 ∨ -b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ p_1058 ∨ -b^{2, 530}_2 c b^{2, 529}_2 ∨ -b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ p_1058 ∨ -b^{2, 530}_1 c b^{2, 529}_2 ∨ -b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ p_1058 ∨ b^{2, 530}_0 c in DIMACS: 6233 -6234 6235 1058 -6236 0 6233 -6234 6235 1058 -6237 0 6233 -6234 6235 1058 6238 0 c 1-1 --> 0 c (-b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ b^{2, 529}_0 ∧ -p_1058) -> (-b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ -b^{2, 530}_0) c in CNF: c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ p_1058 ∨ -b^{2, 530}_2 c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ p_1058 ∨ -b^{2, 530}_1 c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ p_1058 ∨ -b^{2, 530}_0 c in DIMACS: 6233 6234 -6235 1058 -6236 0 6233 6234 -6235 1058 -6237 0 6233 6234 -6235 1058 -6238 0 c 0-1 --> -1 c (-b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ -b^{2, 529}_0 ∧ -p_1058) -> ( b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ b^{2, 530}_0) c in CNF: c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ p_1058 ∨ b^{2, 530}_2 c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ p_1058 ∨ -b^{2, 530}_1 c b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ p_1058 ∨ b^{2, 530}_0 c in DIMACS: 6233 6234 6235 1058 6236 0 6233 6234 6235 1058 -6237 0 6233 6234 6235 1058 6238 0 c -1-1 --> -2 c ( b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ b^{2, 529}_0 ∧ -p_1058) -> ( b^{2, 530}_2 ∧ b^{2, 530}_1 ∧ -b^{2, 530}_0) c in CNF: c -b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ p_1058 ∨ b^{2, 530}_2 c -b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ p_1058 ∨ b^{2, 530}_1 c -b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ p_1058 ∨ -b^{2, 530}_0 c in DIMACS: -6233 6234 -6235 1058 6236 0 -6233 6234 -6235 1058 6237 0 -6233 6234 -6235 1058 -6238 0 c -2-1 --> break c ( b^{2, 529}_2 ∧ b^{2, 529}_1 ∧ -b^{2, 529}_0 ∧ -p_1058) -> break c in CNF: c -b^{2, 529}_2 ∨ -b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ p_1058 ∨ break c in DIMACS: -6233 -6234 6235 1058 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 529}_2 ∧ -b^{2, 529}_1 ∧ -b^{2, 529}_0 ∧ true) c in CNF: c -b^{2, 529}_2 ∨ b^{2, 529}_1 ∨ b^{2, 529}_0 ∨ false c in DIMACS: -6233 6234 6235 0 c 3 does not represent an automaton state. c -(-b^{2, 529}_2 ∧ b^{2, 529}_1 ∧ b^{2, 529}_0 ∧ true) c in CNF: c b^{2, 529}_2 ∨ -b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ false c in DIMACS: 6233 -6234 -6235 0 c -3 does not represent an automaton state. c -( b^{2, 529}_2 ∧ b^{2, 529}_1 ∧ b^{2, 529}_0 ∧ true) c in CNF: c -b^{2, 529}_2 ∨ -b^{2, 529}_1 ∨ -b^{2, 529}_0 ∨ false c in DIMACS: -6233 -6234 -6235 0 c i = 530 c -2+1 --> -1 c ( b^{2, 530}_2 ∧ b^{2, 530}_1 ∧ -b^{2, 530}_0 ∧ p_1060) -> ( b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ b^{2, 531}_0) c in CNF: c -b^{2, 530}_2 ∨ -b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ -p_1060 ∨ b^{2, 531}_2 c -b^{2, 530}_2 ∨ -b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ -p_1060 ∨ -b^{2, 531}_1 c -b^{2, 530}_2 ∨ -b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ -p_1060 ∨ b^{2, 531}_0 c in DIMACS: -6236 -6237 6238 -1060 6239 0 -6236 -6237 6238 -1060 -6240 0 -6236 -6237 6238 -1060 6241 0 c -1+1 --> 0 c ( b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ b^{2, 530}_0 ∧ p_1060) -> (-b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ -b^{2, 531}_0) c in CNF: c -b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ -p_1060 ∨ -b^{2, 531}_2 c -b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ -p_1060 ∨ -b^{2, 531}_1 c -b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ -p_1060 ∨ -b^{2, 531}_0 c in DIMACS: -6236 6237 -6238 -1060 -6239 0 -6236 6237 -6238 -1060 -6240 0 -6236 6237 -6238 -1060 -6241 0 c 0+1 --> 1 c (-b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ -b^{2, 530}_0 ∧ p_1060) -> (-b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ b^{2, 531}_0) c in CNF: c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ -p_1060 ∨ -b^{2, 531}_2 c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ -p_1060 ∨ -b^{2, 531}_1 c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ -p_1060 ∨ b^{2, 531}_0 c in DIMACS: 6236 6237 6238 -1060 -6239 0 6236 6237 6238 -1060 -6240 0 6236 6237 6238 -1060 6241 0 c 1+1 --> 2 c (-b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ b^{2, 530}_0 ∧ p_1060) -> (-b^{2, 531}_2 ∧ b^{2, 531}_1 ∧ -b^{2, 531}_0) c in CNF: c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ -p_1060 ∨ -b^{2, 531}_2 c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ -p_1060 ∨ b^{2, 531}_1 c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ -p_1060 ∨ -b^{2, 531}_0 c in DIMACS: 6236 6237 -6238 -1060 -6239 0 6236 6237 -6238 -1060 6240 0 6236 6237 -6238 -1060 -6241 0 c 2+1 --> break c (-b^{2, 530}_2 ∧ b^{2, 530}_1 ∧ -b^{2, 530}_0 ∧ p_1060) -> break c in CNF: c b^{2, 530}_2 ∨ -b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ -p_1060 ∨ break c in DIMACS: 6236 -6237 6238 -1060 1162 0 c 2-1 --> 1 c (-b^{2, 530}_2 ∧ b^{2, 530}_1 ∧ -b^{2, 530}_0 ∧ -p_1060) -> (-b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ b^{2, 531}_0) c in CNF: c b^{2, 530}_2 ∨ -b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ p_1060 ∨ -b^{2, 531}_2 c b^{2, 530}_2 ∨ -b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ p_1060 ∨ -b^{2, 531}_1 c b^{2, 530}_2 ∨ -b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ p_1060 ∨ b^{2, 531}_0 c in DIMACS: 6236 -6237 6238 1060 -6239 0 6236 -6237 6238 1060 -6240 0 6236 -6237 6238 1060 6241 0 c 1-1 --> 0 c (-b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ b^{2, 530}_0 ∧ -p_1060) -> (-b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ -b^{2, 531}_0) c in CNF: c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ p_1060 ∨ -b^{2, 531}_2 c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ p_1060 ∨ -b^{2, 531}_1 c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ p_1060 ∨ -b^{2, 531}_0 c in DIMACS: 6236 6237 -6238 1060 -6239 0 6236 6237 -6238 1060 -6240 0 6236 6237 -6238 1060 -6241 0 c 0-1 --> -1 c (-b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ -b^{2, 530}_0 ∧ -p_1060) -> ( b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ b^{2, 531}_0) c in CNF: c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ p_1060 ∨ b^{2, 531}_2 c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ p_1060 ∨ -b^{2, 531}_1 c b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ p_1060 ∨ b^{2, 531}_0 c in DIMACS: 6236 6237 6238 1060 6239 0 6236 6237 6238 1060 -6240 0 6236 6237 6238 1060 6241 0 c -1-1 --> -2 c ( b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ b^{2, 530}_0 ∧ -p_1060) -> ( b^{2, 531}_2 ∧ b^{2, 531}_1 ∧ -b^{2, 531}_0) c in CNF: c -b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ p_1060 ∨ b^{2, 531}_2 c -b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ p_1060 ∨ b^{2, 531}_1 c -b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ p_1060 ∨ -b^{2, 531}_0 c in DIMACS: -6236 6237 -6238 1060 6239 0 -6236 6237 -6238 1060 6240 0 -6236 6237 -6238 1060 -6241 0 c -2-1 --> break c ( b^{2, 530}_2 ∧ b^{2, 530}_1 ∧ -b^{2, 530}_0 ∧ -p_1060) -> break c in CNF: c -b^{2, 530}_2 ∨ -b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ p_1060 ∨ break c in DIMACS: -6236 -6237 6238 1060 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 530}_2 ∧ -b^{2, 530}_1 ∧ -b^{2, 530}_0 ∧ true) c in CNF: c -b^{2, 530}_2 ∨ b^{2, 530}_1 ∨ b^{2, 530}_0 ∨ false c in DIMACS: -6236 6237 6238 0 c 3 does not represent an automaton state. c -(-b^{2, 530}_2 ∧ b^{2, 530}_1 ∧ b^{2, 530}_0 ∧ true) c in CNF: c b^{2, 530}_2 ∨ -b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ false c in DIMACS: 6236 -6237 -6238 0 c -3 does not represent an automaton state. c -( b^{2, 530}_2 ∧ b^{2, 530}_1 ∧ b^{2, 530}_0 ∧ true) c in CNF: c -b^{2, 530}_2 ∨ -b^{2, 530}_1 ∨ -b^{2, 530}_0 ∨ false c in DIMACS: -6236 -6237 -6238 0 c i = 531 c -2+1 --> -1 c ( b^{2, 531}_2 ∧ b^{2, 531}_1 ∧ -b^{2, 531}_0 ∧ p_1062) -> ( b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ b^{2, 532}_0) c in CNF: c -b^{2, 531}_2 ∨ -b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ -p_1062 ∨ b^{2, 532}_2 c -b^{2, 531}_2 ∨ -b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ -p_1062 ∨ -b^{2, 532}_1 c -b^{2, 531}_2 ∨ -b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ -p_1062 ∨ b^{2, 532}_0 c in DIMACS: -6239 -6240 6241 -1062 6242 0 -6239 -6240 6241 -1062 -6243 0 -6239 -6240 6241 -1062 6244 0 c -1+1 --> 0 c ( b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ b^{2, 531}_0 ∧ p_1062) -> (-b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ -b^{2, 532}_0) c in CNF: c -b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ -p_1062 ∨ -b^{2, 532}_2 c -b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ -p_1062 ∨ -b^{2, 532}_1 c -b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ -p_1062 ∨ -b^{2, 532}_0 c in DIMACS: -6239 6240 -6241 -1062 -6242 0 -6239 6240 -6241 -1062 -6243 0 -6239 6240 -6241 -1062 -6244 0 c 0+1 --> 1 c (-b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ -b^{2, 531}_0 ∧ p_1062) -> (-b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ b^{2, 532}_0) c in CNF: c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ -p_1062 ∨ -b^{2, 532}_2 c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ -p_1062 ∨ -b^{2, 532}_1 c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ -p_1062 ∨ b^{2, 532}_0 c in DIMACS: 6239 6240 6241 -1062 -6242 0 6239 6240 6241 -1062 -6243 0 6239 6240 6241 -1062 6244 0 c 1+1 --> 2 c (-b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ b^{2, 531}_0 ∧ p_1062) -> (-b^{2, 532}_2 ∧ b^{2, 532}_1 ∧ -b^{2, 532}_0) c in CNF: c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ -p_1062 ∨ -b^{2, 532}_2 c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ -p_1062 ∨ b^{2, 532}_1 c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ -p_1062 ∨ -b^{2, 532}_0 c in DIMACS: 6239 6240 -6241 -1062 -6242 0 6239 6240 -6241 -1062 6243 0 6239 6240 -6241 -1062 -6244 0 c 2+1 --> break c (-b^{2, 531}_2 ∧ b^{2, 531}_1 ∧ -b^{2, 531}_0 ∧ p_1062) -> break c in CNF: c b^{2, 531}_2 ∨ -b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ -p_1062 ∨ break c in DIMACS: 6239 -6240 6241 -1062 1162 0 c 2-1 --> 1 c (-b^{2, 531}_2 ∧ b^{2, 531}_1 ∧ -b^{2, 531}_0 ∧ -p_1062) -> (-b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ b^{2, 532}_0) c in CNF: c b^{2, 531}_2 ∨ -b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ p_1062 ∨ -b^{2, 532}_2 c b^{2, 531}_2 ∨ -b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ p_1062 ∨ -b^{2, 532}_1 c b^{2, 531}_2 ∨ -b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ p_1062 ∨ b^{2, 532}_0 c in DIMACS: 6239 -6240 6241 1062 -6242 0 6239 -6240 6241 1062 -6243 0 6239 -6240 6241 1062 6244 0 c 1-1 --> 0 c (-b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ b^{2, 531}_0 ∧ -p_1062) -> (-b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ -b^{2, 532}_0) c in CNF: c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ p_1062 ∨ -b^{2, 532}_2 c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ p_1062 ∨ -b^{2, 532}_1 c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ p_1062 ∨ -b^{2, 532}_0 c in DIMACS: 6239 6240 -6241 1062 -6242 0 6239 6240 -6241 1062 -6243 0 6239 6240 -6241 1062 -6244 0 c 0-1 --> -1 c (-b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ -b^{2, 531}_0 ∧ -p_1062) -> ( b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ b^{2, 532}_0) c in CNF: c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ p_1062 ∨ b^{2, 532}_2 c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ p_1062 ∨ -b^{2, 532}_1 c b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ p_1062 ∨ b^{2, 532}_0 c in DIMACS: 6239 6240 6241 1062 6242 0 6239 6240 6241 1062 -6243 0 6239 6240 6241 1062 6244 0 c -1-1 --> -2 c ( b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ b^{2, 531}_0 ∧ -p_1062) -> ( b^{2, 532}_2 ∧ b^{2, 532}_1 ∧ -b^{2, 532}_0) c in CNF: c -b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ p_1062 ∨ b^{2, 532}_2 c -b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ p_1062 ∨ b^{2, 532}_1 c -b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ p_1062 ∨ -b^{2, 532}_0 c in DIMACS: -6239 6240 -6241 1062 6242 0 -6239 6240 -6241 1062 6243 0 -6239 6240 -6241 1062 -6244 0 c -2-1 --> break c ( b^{2, 531}_2 ∧ b^{2, 531}_1 ∧ -b^{2, 531}_0 ∧ -p_1062) -> break c in CNF: c -b^{2, 531}_2 ∨ -b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ p_1062 ∨ break c in DIMACS: -6239 -6240 6241 1062 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 531}_2 ∧ -b^{2, 531}_1 ∧ -b^{2, 531}_0 ∧ true) c in CNF: c -b^{2, 531}_2 ∨ b^{2, 531}_1 ∨ b^{2, 531}_0 ∨ false c in DIMACS: -6239 6240 6241 0 c 3 does not represent an automaton state. c -(-b^{2, 531}_2 ∧ b^{2, 531}_1 ∧ b^{2, 531}_0 ∧ true) c in CNF: c b^{2, 531}_2 ∨ -b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ false c in DIMACS: 6239 -6240 -6241 0 c -3 does not represent an automaton state. c -( b^{2, 531}_2 ∧ b^{2, 531}_1 ∧ b^{2, 531}_0 ∧ true) c in CNF: c -b^{2, 531}_2 ∨ -b^{2, 531}_1 ∨ -b^{2, 531}_0 ∨ false c in DIMACS: -6239 -6240 -6241 0 c i = 532 c -2+1 --> -1 c ( b^{2, 532}_2 ∧ b^{2, 532}_1 ∧ -b^{2, 532}_0 ∧ p_1064) -> ( b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ b^{2, 533}_0) c in CNF: c -b^{2, 532}_2 ∨ -b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ -p_1064 ∨ b^{2, 533}_2 c -b^{2, 532}_2 ∨ -b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ -p_1064 ∨ -b^{2, 533}_1 c -b^{2, 532}_2 ∨ -b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ -p_1064 ∨ b^{2, 533}_0 c in DIMACS: -6242 -6243 6244 -1064 6245 0 -6242 -6243 6244 -1064 -6246 0 -6242 -6243 6244 -1064 6247 0 c -1+1 --> 0 c ( b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ b^{2, 532}_0 ∧ p_1064) -> (-b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ -b^{2, 533}_0) c in CNF: c -b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ -p_1064 ∨ -b^{2, 533}_2 c -b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ -p_1064 ∨ -b^{2, 533}_1 c -b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ -p_1064 ∨ -b^{2, 533}_0 c in DIMACS: -6242 6243 -6244 -1064 -6245 0 -6242 6243 -6244 -1064 -6246 0 -6242 6243 -6244 -1064 -6247 0 c 0+1 --> 1 c (-b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ -b^{2, 532}_0 ∧ p_1064) -> (-b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ b^{2, 533}_0) c in CNF: c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ -p_1064 ∨ -b^{2, 533}_2 c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ -p_1064 ∨ -b^{2, 533}_1 c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ -p_1064 ∨ b^{2, 533}_0 c in DIMACS: 6242 6243 6244 -1064 -6245 0 6242 6243 6244 -1064 -6246 0 6242 6243 6244 -1064 6247 0 c 1+1 --> 2 c (-b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ b^{2, 532}_0 ∧ p_1064) -> (-b^{2, 533}_2 ∧ b^{2, 533}_1 ∧ -b^{2, 533}_0) c in CNF: c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ -p_1064 ∨ -b^{2, 533}_2 c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ -p_1064 ∨ b^{2, 533}_1 c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ -p_1064 ∨ -b^{2, 533}_0 c in DIMACS: 6242 6243 -6244 -1064 -6245 0 6242 6243 -6244 -1064 6246 0 6242 6243 -6244 -1064 -6247 0 c 2+1 --> break c (-b^{2, 532}_2 ∧ b^{2, 532}_1 ∧ -b^{2, 532}_0 ∧ p_1064) -> break c in CNF: c b^{2, 532}_2 ∨ -b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ -p_1064 ∨ break c in DIMACS: 6242 -6243 6244 -1064 1162 0 c 2-1 --> 1 c (-b^{2, 532}_2 ∧ b^{2, 532}_1 ∧ -b^{2, 532}_0 ∧ -p_1064) -> (-b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ b^{2, 533}_0) c in CNF: c b^{2, 532}_2 ∨ -b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ p_1064 ∨ -b^{2, 533}_2 c b^{2, 532}_2 ∨ -b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ p_1064 ∨ -b^{2, 533}_1 c b^{2, 532}_2 ∨ -b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ p_1064 ∨ b^{2, 533}_0 c in DIMACS: 6242 -6243 6244 1064 -6245 0 6242 -6243 6244 1064 -6246 0 6242 -6243 6244 1064 6247 0 c 1-1 --> 0 c (-b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ b^{2, 532}_0 ∧ -p_1064) -> (-b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ -b^{2, 533}_0) c in CNF: c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ p_1064 ∨ -b^{2, 533}_2 c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ p_1064 ∨ -b^{2, 533}_1 c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ p_1064 ∨ -b^{2, 533}_0 c in DIMACS: 6242 6243 -6244 1064 -6245 0 6242 6243 -6244 1064 -6246 0 6242 6243 -6244 1064 -6247 0 c 0-1 --> -1 c (-b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ -b^{2, 532}_0 ∧ -p_1064) -> ( b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ b^{2, 533}_0) c in CNF: c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ p_1064 ∨ b^{2, 533}_2 c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ p_1064 ∨ -b^{2, 533}_1 c b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ p_1064 ∨ b^{2, 533}_0 c in DIMACS: 6242 6243 6244 1064 6245 0 6242 6243 6244 1064 -6246 0 6242 6243 6244 1064 6247 0 c -1-1 --> -2 c ( b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ b^{2, 532}_0 ∧ -p_1064) -> ( b^{2, 533}_2 ∧ b^{2, 533}_1 ∧ -b^{2, 533}_0) c in CNF: c -b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ p_1064 ∨ b^{2, 533}_2 c -b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ p_1064 ∨ b^{2, 533}_1 c -b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ p_1064 ∨ -b^{2, 533}_0 c in DIMACS: -6242 6243 -6244 1064 6245 0 -6242 6243 -6244 1064 6246 0 -6242 6243 -6244 1064 -6247 0 c -2-1 --> break c ( b^{2, 532}_2 ∧ b^{2, 532}_1 ∧ -b^{2, 532}_0 ∧ -p_1064) -> break c in CNF: c -b^{2, 532}_2 ∨ -b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ p_1064 ∨ break c in DIMACS: -6242 -6243 6244 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 532}_2 ∧ -b^{2, 532}_1 ∧ -b^{2, 532}_0 ∧ true) c in CNF: c -b^{2, 532}_2 ∨ b^{2, 532}_1 ∨ b^{2, 532}_0 ∨ false c in DIMACS: -6242 6243 6244 0 c 3 does not represent an automaton state. c -(-b^{2, 532}_2 ∧ b^{2, 532}_1 ∧ b^{2, 532}_0 ∧ true) c in CNF: c b^{2, 532}_2 ∨ -b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ false c in DIMACS: 6242 -6243 -6244 0 c -3 does not represent an automaton state. c -( b^{2, 532}_2 ∧ b^{2, 532}_1 ∧ b^{2, 532}_0 ∧ true) c in CNF: c -b^{2, 532}_2 ∨ -b^{2, 532}_1 ∨ -b^{2, 532}_0 ∨ false c in DIMACS: -6242 -6243 -6244 0 c i = 533 c -2+1 --> -1 c ( b^{2, 533}_2 ∧ b^{2, 533}_1 ∧ -b^{2, 533}_0 ∧ p_1066) -> ( b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ b^{2, 534}_0) c in CNF: c -b^{2, 533}_2 ∨ -b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ -p_1066 ∨ b^{2, 534}_2 c -b^{2, 533}_2 ∨ -b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ -p_1066 ∨ -b^{2, 534}_1 c -b^{2, 533}_2 ∨ -b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ -p_1066 ∨ b^{2, 534}_0 c in DIMACS: -6245 -6246 6247 -1066 6248 0 -6245 -6246 6247 -1066 -6249 0 -6245 -6246 6247 -1066 6250 0 c -1+1 --> 0 c ( b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ b^{2, 533}_0 ∧ p_1066) -> (-b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ -b^{2, 534}_0) c in CNF: c -b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ -p_1066 ∨ -b^{2, 534}_2 c -b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ -p_1066 ∨ -b^{2, 534}_1 c -b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ -p_1066 ∨ -b^{2, 534}_0 c in DIMACS: -6245 6246 -6247 -1066 -6248 0 -6245 6246 -6247 -1066 -6249 0 -6245 6246 -6247 -1066 -6250 0 c 0+1 --> 1 c (-b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ -b^{2, 533}_0 ∧ p_1066) -> (-b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ b^{2, 534}_0) c in CNF: c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ -p_1066 ∨ -b^{2, 534}_2 c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ -p_1066 ∨ -b^{2, 534}_1 c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ -p_1066 ∨ b^{2, 534}_0 c in DIMACS: 6245 6246 6247 -1066 -6248 0 6245 6246 6247 -1066 -6249 0 6245 6246 6247 -1066 6250 0 c 1+1 --> 2 c (-b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ b^{2, 533}_0 ∧ p_1066) -> (-b^{2, 534}_2 ∧ b^{2, 534}_1 ∧ -b^{2, 534}_0) c in CNF: c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ -p_1066 ∨ -b^{2, 534}_2 c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ -p_1066 ∨ b^{2, 534}_1 c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ -p_1066 ∨ -b^{2, 534}_0 c in DIMACS: 6245 6246 -6247 -1066 -6248 0 6245 6246 -6247 -1066 6249 0 6245 6246 -6247 -1066 -6250 0 c 2+1 --> break c (-b^{2, 533}_2 ∧ b^{2, 533}_1 ∧ -b^{2, 533}_0 ∧ p_1066) -> break c in CNF: c b^{2, 533}_2 ∨ -b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ -p_1066 ∨ break c in DIMACS: 6245 -6246 6247 -1066 1162 0 c 2-1 --> 1 c (-b^{2, 533}_2 ∧ b^{2, 533}_1 ∧ -b^{2, 533}_0 ∧ -p_1066) -> (-b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ b^{2, 534}_0) c in CNF: c b^{2, 533}_2 ∨ -b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ p_1066 ∨ -b^{2, 534}_2 c b^{2, 533}_2 ∨ -b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ p_1066 ∨ -b^{2, 534}_1 c b^{2, 533}_2 ∨ -b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ p_1066 ∨ b^{2, 534}_0 c in DIMACS: 6245 -6246 6247 1066 -6248 0 6245 -6246 6247 1066 -6249 0 6245 -6246 6247 1066 6250 0 c 1-1 --> 0 c (-b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ b^{2, 533}_0 ∧ -p_1066) -> (-b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ -b^{2, 534}_0) c in CNF: c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ p_1066 ∨ -b^{2, 534}_2 c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ p_1066 ∨ -b^{2, 534}_1 c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ p_1066 ∨ -b^{2, 534}_0 c in DIMACS: 6245 6246 -6247 1066 -6248 0 6245 6246 -6247 1066 -6249 0 6245 6246 -6247 1066 -6250 0 c 0-1 --> -1 c (-b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ -b^{2, 533}_0 ∧ -p_1066) -> ( b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ b^{2, 534}_0) c in CNF: c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ p_1066 ∨ b^{2, 534}_2 c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ p_1066 ∨ -b^{2, 534}_1 c b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ p_1066 ∨ b^{2, 534}_0 c in DIMACS: 6245 6246 6247 1066 6248 0 6245 6246 6247 1066 -6249 0 6245 6246 6247 1066 6250 0 c -1-1 --> -2 c ( b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ b^{2, 533}_0 ∧ -p_1066) -> ( b^{2, 534}_2 ∧ b^{2, 534}_1 ∧ -b^{2, 534}_0) c in CNF: c -b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ p_1066 ∨ b^{2, 534}_2 c -b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ p_1066 ∨ b^{2, 534}_1 c -b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ p_1066 ∨ -b^{2, 534}_0 c in DIMACS: -6245 6246 -6247 1066 6248 0 -6245 6246 -6247 1066 6249 0 -6245 6246 -6247 1066 -6250 0 c -2-1 --> break c ( b^{2, 533}_2 ∧ b^{2, 533}_1 ∧ -b^{2, 533}_0 ∧ -p_1066) -> break c in CNF: c -b^{2, 533}_2 ∨ -b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ p_1066 ∨ break c in DIMACS: -6245 -6246 6247 1066 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 533}_2 ∧ -b^{2, 533}_1 ∧ -b^{2, 533}_0 ∧ true) c in CNF: c -b^{2, 533}_2 ∨ b^{2, 533}_1 ∨ b^{2, 533}_0 ∨ false c in DIMACS: -6245 6246 6247 0 c 3 does not represent an automaton state. c -(-b^{2, 533}_2 ∧ b^{2, 533}_1 ∧ b^{2, 533}_0 ∧ true) c in CNF: c b^{2, 533}_2 ∨ -b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ false c in DIMACS: 6245 -6246 -6247 0 c -3 does not represent an automaton state. c -( b^{2, 533}_2 ∧ b^{2, 533}_1 ∧ b^{2, 533}_0 ∧ true) c in CNF: c -b^{2, 533}_2 ∨ -b^{2, 533}_1 ∨ -b^{2, 533}_0 ∨ false c in DIMACS: -6245 -6246 -6247 0 c i = 534 c -2+1 --> -1 c ( b^{2, 534}_2 ∧ b^{2, 534}_1 ∧ -b^{2, 534}_0 ∧ p_1068) -> ( b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ b^{2, 535}_0) c in CNF: c -b^{2, 534}_2 ∨ -b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ -p_1068 ∨ b^{2, 535}_2 c -b^{2, 534}_2 ∨ -b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ -p_1068 ∨ -b^{2, 535}_1 c -b^{2, 534}_2 ∨ -b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ -p_1068 ∨ b^{2, 535}_0 c in DIMACS: -6248 -6249 6250 -1068 6251 0 -6248 -6249 6250 -1068 -6252 0 -6248 -6249 6250 -1068 6253 0 c -1+1 --> 0 c ( b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ b^{2, 534}_0 ∧ p_1068) -> (-b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ -b^{2, 535}_0) c in CNF: c -b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ -p_1068 ∨ -b^{2, 535}_2 c -b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ -p_1068 ∨ -b^{2, 535}_1 c -b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ -p_1068 ∨ -b^{2, 535}_0 c in DIMACS: -6248 6249 -6250 -1068 -6251 0 -6248 6249 -6250 -1068 -6252 0 -6248 6249 -6250 -1068 -6253 0 c 0+1 --> 1 c (-b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ -b^{2, 534}_0 ∧ p_1068) -> (-b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ b^{2, 535}_0) c in CNF: c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ -p_1068 ∨ -b^{2, 535}_2 c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ -p_1068 ∨ -b^{2, 535}_1 c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ -p_1068 ∨ b^{2, 535}_0 c in DIMACS: 6248 6249 6250 -1068 -6251 0 6248 6249 6250 -1068 -6252 0 6248 6249 6250 -1068 6253 0 c 1+1 --> 2 c (-b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ b^{2, 534}_0 ∧ p_1068) -> (-b^{2, 535}_2 ∧ b^{2, 535}_1 ∧ -b^{2, 535}_0) c in CNF: c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ -p_1068 ∨ -b^{2, 535}_2 c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ -p_1068 ∨ b^{2, 535}_1 c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ -p_1068 ∨ -b^{2, 535}_0 c in DIMACS: 6248 6249 -6250 -1068 -6251 0 6248 6249 -6250 -1068 6252 0 6248 6249 -6250 -1068 -6253 0 c 2+1 --> break c (-b^{2, 534}_2 ∧ b^{2, 534}_1 ∧ -b^{2, 534}_0 ∧ p_1068) -> break c in CNF: c b^{2, 534}_2 ∨ -b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ -p_1068 ∨ break c in DIMACS: 6248 -6249 6250 -1068 1162 0 c 2-1 --> 1 c (-b^{2, 534}_2 ∧ b^{2, 534}_1 ∧ -b^{2, 534}_0 ∧ -p_1068) -> (-b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ b^{2, 535}_0) c in CNF: c b^{2, 534}_2 ∨ -b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ p_1068 ∨ -b^{2, 535}_2 c b^{2, 534}_2 ∨ -b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ p_1068 ∨ -b^{2, 535}_1 c b^{2, 534}_2 ∨ -b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ p_1068 ∨ b^{2, 535}_0 c in DIMACS: 6248 -6249 6250 1068 -6251 0 6248 -6249 6250 1068 -6252 0 6248 -6249 6250 1068 6253 0 c 1-1 --> 0 c (-b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ b^{2, 534}_0 ∧ -p_1068) -> (-b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ -b^{2, 535}_0) c in CNF: c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ p_1068 ∨ -b^{2, 535}_2 c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ p_1068 ∨ -b^{2, 535}_1 c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ p_1068 ∨ -b^{2, 535}_0 c in DIMACS: 6248 6249 -6250 1068 -6251 0 6248 6249 -6250 1068 -6252 0 6248 6249 -6250 1068 -6253 0 c 0-1 --> -1 c (-b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ -b^{2, 534}_0 ∧ -p_1068) -> ( b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ b^{2, 535}_0) c in CNF: c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ p_1068 ∨ b^{2, 535}_2 c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ p_1068 ∨ -b^{2, 535}_1 c b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ p_1068 ∨ b^{2, 535}_0 c in DIMACS: 6248 6249 6250 1068 6251 0 6248 6249 6250 1068 -6252 0 6248 6249 6250 1068 6253 0 c -1-1 --> -2 c ( b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ b^{2, 534}_0 ∧ -p_1068) -> ( b^{2, 535}_2 ∧ b^{2, 535}_1 ∧ -b^{2, 535}_0) c in CNF: c -b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ p_1068 ∨ b^{2, 535}_2 c -b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ p_1068 ∨ b^{2, 535}_1 c -b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ p_1068 ∨ -b^{2, 535}_0 c in DIMACS: -6248 6249 -6250 1068 6251 0 -6248 6249 -6250 1068 6252 0 -6248 6249 -6250 1068 -6253 0 c -2-1 --> break c ( b^{2, 534}_2 ∧ b^{2, 534}_1 ∧ -b^{2, 534}_0 ∧ -p_1068) -> break c in CNF: c -b^{2, 534}_2 ∨ -b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ p_1068 ∨ break c in DIMACS: -6248 -6249 6250 1068 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 534}_2 ∧ -b^{2, 534}_1 ∧ -b^{2, 534}_0 ∧ true) c in CNF: c -b^{2, 534}_2 ∨ b^{2, 534}_1 ∨ b^{2, 534}_0 ∨ false c in DIMACS: -6248 6249 6250 0 c 3 does not represent an automaton state. c -(-b^{2, 534}_2 ∧ b^{2, 534}_1 ∧ b^{2, 534}_0 ∧ true) c in CNF: c b^{2, 534}_2 ∨ -b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ false c in DIMACS: 6248 -6249 -6250 0 c -3 does not represent an automaton state. c -( b^{2, 534}_2 ∧ b^{2, 534}_1 ∧ b^{2, 534}_0 ∧ true) c in CNF: c -b^{2, 534}_2 ∨ -b^{2, 534}_1 ∨ -b^{2, 534}_0 ∨ false c in DIMACS: -6248 -6249 -6250 0 c i = 535 c -2+1 --> -1 c ( b^{2, 535}_2 ∧ b^{2, 535}_1 ∧ -b^{2, 535}_0 ∧ p_1070) -> ( b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ b^{2, 536}_0) c in CNF: c -b^{2, 535}_2 ∨ -b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ -p_1070 ∨ b^{2, 536}_2 c -b^{2, 535}_2 ∨ -b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ -p_1070 ∨ -b^{2, 536}_1 c -b^{2, 535}_2 ∨ -b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ -p_1070 ∨ b^{2, 536}_0 c in DIMACS: -6251 -6252 6253 -1070 6254 0 -6251 -6252 6253 -1070 -6255 0 -6251 -6252 6253 -1070 6256 0 c -1+1 --> 0 c ( b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ b^{2, 535}_0 ∧ p_1070) -> (-b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ -b^{2, 536}_0) c in CNF: c -b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ -p_1070 ∨ -b^{2, 536}_2 c -b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ -p_1070 ∨ -b^{2, 536}_1 c -b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ -p_1070 ∨ -b^{2, 536}_0 c in DIMACS: -6251 6252 -6253 -1070 -6254 0 -6251 6252 -6253 -1070 -6255 0 -6251 6252 -6253 -1070 -6256 0 c 0+1 --> 1 c (-b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ -b^{2, 535}_0 ∧ p_1070) -> (-b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ b^{2, 536}_0) c in CNF: c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ -p_1070 ∨ -b^{2, 536}_2 c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ -p_1070 ∨ -b^{2, 536}_1 c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ -p_1070 ∨ b^{2, 536}_0 c in DIMACS: 6251 6252 6253 -1070 -6254 0 6251 6252 6253 -1070 -6255 0 6251 6252 6253 -1070 6256 0 c 1+1 --> 2 c (-b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ b^{2, 535}_0 ∧ p_1070) -> (-b^{2, 536}_2 ∧ b^{2, 536}_1 ∧ -b^{2, 536}_0) c in CNF: c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ -p_1070 ∨ -b^{2, 536}_2 c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ -p_1070 ∨ b^{2, 536}_1 c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ -p_1070 ∨ -b^{2, 536}_0 c in DIMACS: 6251 6252 -6253 -1070 -6254 0 6251 6252 -6253 -1070 6255 0 6251 6252 -6253 -1070 -6256 0 c 2+1 --> break c (-b^{2, 535}_2 ∧ b^{2, 535}_1 ∧ -b^{2, 535}_0 ∧ p_1070) -> break c in CNF: c b^{2, 535}_2 ∨ -b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ -p_1070 ∨ break c in DIMACS: 6251 -6252 6253 -1070 1162 0 c 2-1 --> 1 c (-b^{2, 535}_2 ∧ b^{2, 535}_1 ∧ -b^{2, 535}_0 ∧ -p_1070) -> (-b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ b^{2, 536}_0) c in CNF: c b^{2, 535}_2 ∨ -b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ p_1070 ∨ -b^{2, 536}_2 c b^{2, 535}_2 ∨ -b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ p_1070 ∨ -b^{2, 536}_1 c b^{2, 535}_2 ∨ -b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ p_1070 ∨ b^{2, 536}_0 c in DIMACS: 6251 -6252 6253 1070 -6254 0 6251 -6252 6253 1070 -6255 0 6251 -6252 6253 1070 6256 0 c 1-1 --> 0 c (-b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ b^{2, 535}_0 ∧ -p_1070) -> (-b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ -b^{2, 536}_0) c in CNF: c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ p_1070 ∨ -b^{2, 536}_2 c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ p_1070 ∨ -b^{2, 536}_1 c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ p_1070 ∨ -b^{2, 536}_0 c in DIMACS: 6251 6252 -6253 1070 -6254 0 6251 6252 -6253 1070 -6255 0 6251 6252 -6253 1070 -6256 0 c 0-1 --> -1 c (-b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ -b^{2, 535}_0 ∧ -p_1070) -> ( b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ b^{2, 536}_0) c in CNF: c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ p_1070 ∨ b^{2, 536}_2 c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ p_1070 ∨ -b^{2, 536}_1 c b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ p_1070 ∨ b^{2, 536}_0 c in DIMACS: 6251 6252 6253 1070 6254 0 6251 6252 6253 1070 -6255 0 6251 6252 6253 1070 6256 0 c -1-1 --> -2 c ( b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ b^{2, 535}_0 ∧ -p_1070) -> ( b^{2, 536}_2 ∧ b^{2, 536}_1 ∧ -b^{2, 536}_0) c in CNF: c -b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ p_1070 ∨ b^{2, 536}_2 c -b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ p_1070 ∨ b^{2, 536}_1 c -b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ p_1070 ∨ -b^{2, 536}_0 c in DIMACS: -6251 6252 -6253 1070 6254 0 -6251 6252 -6253 1070 6255 0 -6251 6252 -6253 1070 -6256 0 c -2-1 --> break c ( b^{2, 535}_2 ∧ b^{2, 535}_1 ∧ -b^{2, 535}_0 ∧ -p_1070) -> break c in CNF: c -b^{2, 535}_2 ∨ -b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ p_1070 ∨ break c in DIMACS: -6251 -6252 6253 1070 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 535}_2 ∧ -b^{2, 535}_1 ∧ -b^{2, 535}_0 ∧ true) c in CNF: c -b^{2, 535}_2 ∨ b^{2, 535}_1 ∨ b^{2, 535}_0 ∨ false c in DIMACS: -6251 6252 6253 0 c 3 does not represent an automaton state. c -(-b^{2, 535}_2 ∧ b^{2, 535}_1 ∧ b^{2, 535}_0 ∧ true) c in CNF: c b^{2, 535}_2 ∨ -b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ false c in DIMACS: 6251 -6252 -6253 0 c -3 does not represent an automaton state. c -( b^{2, 535}_2 ∧ b^{2, 535}_1 ∧ b^{2, 535}_0 ∧ true) c in CNF: c -b^{2, 535}_2 ∨ -b^{2, 535}_1 ∨ -b^{2, 535}_0 ∨ false c in DIMACS: -6251 -6252 -6253 0 c i = 536 c -2+1 --> -1 c ( b^{2, 536}_2 ∧ b^{2, 536}_1 ∧ -b^{2, 536}_0 ∧ p_1072) -> ( b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ b^{2, 537}_0) c in CNF: c -b^{2, 536}_2 ∨ -b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ -p_1072 ∨ b^{2, 537}_2 c -b^{2, 536}_2 ∨ -b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ -p_1072 ∨ -b^{2, 537}_1 c -b^{2, 536}_2 ∨ -b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ -p_1072 ∨ b^{2, 537}_0 c in DIMACS: -6254 -6255 6256 -1072 6257 0 -6254 -6255 6256 -1072 -6258 0 -6254 -6255 6256 -1072 6259 0 c -1+1 --> 0 c ( b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ b^{2, 536}_0 ∧ p_1072) -> (-b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ -b^{2, 537}_0) c in CNF: c -b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ -p_1072 ∨ -b^{2, 537}_2 c -b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ -p_1072 ∨ -b^{2, 537}_1 c -b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ -p_1072 ∨ -b^{2, 537}_0 c in DIMACS: -6254 6255 -6256 -1072 -6257 0 -6254 6255 -6256 -1072 -6258 0 -6254 6255 -6256 -1072 -6259 0 c 0+1 --> 1 c (-b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ -b^{2, 536}_0 ∧ p_1072) -> (-b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ b^{2, 537}_0) c in CNF: c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ -p_1072 ∨ -b^{2, 537}_2 c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ -p_1072 ∨ -b^{2, 537}_1 c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ -p_1072 ∨ b^{2, 537}_0 c in DIMACS: 6254 6255 6256 -1072 -6257 0 6254 6255 6256 -1072 -6258 0 6254 6255 6256 -1072 6259 0 c 1+1 --> 2 c (-b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ b^{2, 536}_0 ∧ p_1072) -> (-b^{2, 537}_2 ∧ b^{2, 537}_1 ∧ -b^{2, 537}_0) c in CNF: c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ -p_1072 ∨ -b^{2, 537}_2 c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ -p_1072 ∨ b^{2, 537}_1 c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ -p_1072 ∨ -b^{2, 537}_0 c in DIMACS: 6254 6255 -6256 -1072 -6257 0 6254 6255 -6256 -1072 6258 0 6254 6255 -6256 -1072 -6259 0 c 2+1 --> break c (-b^{2, 536}_2 ∧ b^{2, 536}_1 ∧ -b^{2, 536}_0 ∧ p_1072) -> break c in CNF: c b^{2, 536}_2 ∨ -b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ -p_1072 ∨ break c in DIMACS: 6254 -6255 6256 -1072 1162 0 c 2-1 --> 1 c (-b^{2, 536}_2 ∧ b^{2, 536}_1 ∧ -b^{2, 536}_0 ∧ -p_1072) -> (-b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ b^{2, 537}_0) c in CNF: c b^{2, 536}_2 ∨ -b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ p_1072 ∨ -b^{2, 537}_2 c b^{2, 536}_2 ∨ -b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ p_1072 ∨ -b^{2, 537}_1 c b^{2, 536}_2 ∨ -b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ p_1072 ∨ b^{2, 537}_0 c in DIMACS: 6254 -6255 6256 1072 -6257 0 6254 -6255 6256 1072 -6258 0 6254 -6255 6256 1072 6259 0 c 1-1 --> 0 c (-b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ b^{2, 536}_0 ∧ -p_1072) -> (-b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ -b^{2, 537}_0) c in CNF: c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ p_1072 ∨ -b^{2, 537}_2 c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ p_1072 ∨ -b^{2, 537}_1 c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ p_1072 ∨ -b^{2, 537}_0 c in DIMACS: 6254 6255 -6256 1072 -6257 0 6254 6255 -6256 1072 -6258 0 6254 6255 -6256 1072 -6259 0 c 0-1 --> -1 c (-b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ -b^{2, 536}_0 ∧ -p_1072) -> ( b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ b^{2, 537}_0) c in CNF: c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ p_1072 ∨ b^{2, 537}_2 c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ p_1072 ∨ -b^{2, 537}_1 c b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ p_1072 ∨ b^{2, 537}_0 c in DIMACS: 6254 6255 6256 1072 6257 0 6254 6255 6256 1072 -6258 0 6254 6255 6256 1072 6259 0 c -1-1 --> -2 c ( b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ b^{2, 536}_0 ∧ -p_1072) -> ( b^{2, 537}_2 ∧ b^{2, 537}_1 ∧ -b^{2, 537}_0) c in CNF: c -b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ p_1072 ∨ b^{2, 537}_2 c -b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ p_1072 ∨ b^{2, 537}_1 c -b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ p_1072 ∨ -b^{2, 537}_0 c in DIMACS: -6254 6255 -6256 1072 6257 0 -6254 6255 -6256 1072 6258 0 -6254 6255 -6256 1072 -6259 0 c -2-1 --> break c ( b^{2, 536}_2 ∧ b^{2, 536}_1 ∧ -b^{2, 536}_0 ∧ -p_1072) -> break c in CNF: c -b^{2, 536}_2 ∨ -b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ p_1072 ∨ break c in DIMACS: -6254 -6255 6256 1072 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 536}_2 ∧ -b^{2, 536}_1 ∧ -b^{2, 536}_0 ∧ true) c in CNF: c -b^{2, 536}_2 ∨ b^{2, 536}_1 ∨ b^{2, 536}_0 ∨ false c in DIMACS: -6254 6255 6256 0 c 3 does not represent an automaton state. c -(-b^{2, 536}_2 ∧ b^{2, 536}_1 ∧ b^{2, 536}_0 ∧ true) c in CNF: c b^{2, 536}_2 ∨ -b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ false c in DIMACS: 6254 -6255 -6256 0 c -3 does not represent an automaton state. c -( b^{2, 536}_2 ∧ b^{2, 536}_1 ∧ b^{2, 536}_0 ∧ true) c in CNF: c -b^{2, 536}_2 ∨ -b^{2, 536}_1 ∨ -b^{2, 536}_0 ∨ false c in DIMACS: -6254 -6255 -6256 0 c i = 537 c -2+1 --> -1 c ( b^{2, 537}_2 ∧ b^{2, 537}_1 ∧ -b^{2, 537}_0 ∧ p_1074) -> ( b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ b^{2, 538}_0) c in CNF: c -b^{2, 537}_2 ∨ -b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ -p_1074 ∨ b^{2, 538}_2 c -b^{2, 537}_2 ∨ -b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ -p_1074 ∨ -b^{2, 538}_1 c -b^{2, 537}_2 ∨ -b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ -p_1074 ∨ b^{2, 538}_0 c in DIMACS: -6257 -6258 6259 -1074 6260 0 -6257 -6258 6259 -1074 -6261 0 -6257 -6258 6259 -1074 6262 0 c -1+1 --> 0 c ( b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ b^{2, 537}_0 ∧ p_1074) -> (-b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ -b^{2, 538}_0) c in CNF: c -b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ -p_1074 ∨ -b^{2, 538}_2 c -b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ -p_1074 ∨ -b^{2, 538}_1 c -b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ -p_1074 ∨ -b^{2, 538}_0 c in DIMACS: -6257 6258 -6259 -1074 -6260 0 -6257 6258 -6259 -1074 -6261 0 -6257 6258 -6259 -1074 -6262 0 c 0+1 --> 1 c (-b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ -b^{2, 537}_0 ∧ p_1074) -> (-b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ b^{2, 538}_0) c in CNF: c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ -p_1074 ∨ -b^{2, 538}_2 c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ -p_1074 ∨ -b^{2, 538}_1 c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ -p_1074 ∨ b^{2, 538}_0 c in DIMACS: 6257 6258 6259 -1074 -6260 0 6257 6258 6259 -1074 -6261 0 6257 6258 6259 -1074 6262 0 c 1+1 --> 2 c (-b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ b^{2, 537}_0 ∧ p_1074) -> (-b^{2, 538}_2 ∧ b^{2, 538}_1 ∧ -b^{2, 538}_0) c in CNF: c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ -p_1074 ∨ -b^{2, 538}_2 c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ -p_1074 ∨ b^{2, 538}_1 c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ -p_1074 ∨ -b^{2, 538}_0 c in DIMACS: 6257 6258 -6259 -1074 -6260 0 6257 6258 -6259 -1074 6261 0 6257 6258 -6259 -1074 -6262 0 c 2+1 --> break c (-b^{2, 537}_2 ∧ b^{2, 537}_1 ∧ -b^{2, 537}_0 ∧ p_1074) -> break c in CNF: c b^{2, 537}_2 ∨ -b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ -p_1074 ∨ break c in DIMACS: 6257 -6258 6259 -1074 1162 0 c 2-1 --> 1 c (-b^{2, 537}_2 ∧ b^{2, 537}_1 ∧ -b^{2, 537}_0 ∧ -p_1074) -> (-b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ b^{2, 538}_0) c in CNF: c b^{2, 537}_2 ∨ -b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ p_1074 ∨ -b^{2, 538}_2 c b^{2, 537}_2 ∨ -b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ p_1074 ∨ -b^{2, 538}_1 c b^{2, 537}_2 ∨ -b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ p_1074 ∨ b^{2, 538}_0 c in DIMACS: 6257 -6258 6259 1074 -6260 0 6257 -6258 6259 1074 -6261 0 6257 -6258 6259 1074 6262 0 c 1-1 --> 0 c (-b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ b^{2, 537}_0 ∧ -p_1074) -> (-b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ -b^{2, 538}_0) c in CNF: c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ p_1074 ∨ -b^{2, 538}_2 c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ p_1074 ∨ -b^{2, 538}_1 c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ p_1074 ∨ -b^{2, 538}_0 c in DIMACS: 6257 6258 -6259 1074 -6260 0 6257 6258 -6259 1074 -6261 0 6257 6258 -6259 1074 -6262 0 c 0-1 --> -1 c (-b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ -b^{2, 537}_0 ∧ -p_1074) -> ( b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ b^{2, 538}_0) c in CNF: c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ p_1074 ∨ b^{2, 538}_2 c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ p_1074 ∨ -b^{2, 538}_1 c b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ p_1074 ∨ b^{2, 538}_0 c in DIMACS: 6257 6258 6259 1074 6260 0 6257 6258 6259 1074 -6261 0 6257 6258 6259 1074 6262 0 c -1-1 --> -2 c ( b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ b^{2, 537}_0 ∧ -p_1074) -> ( b^{2, 538}_2 ∧ b^{2, 538}_1 ∧ -b^{2, 538}_0) c in CNF: c -b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ p_1074 ∨ b^{2, 538}_2 c -b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ p_1074 ∨ b^{2, 538}_1 c -b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ p_1074 ∨ -b^{2, 538}_0 c in DIMACS: -6257 6258 -6259 1074 6260 0 -6257 6258 -6259 1074 6261 0 -6257 6258 -6259 1074 -6262 0 c -2-1 --> break c ( b^{2, 537}_2 ∧ b^{2, 537}_1 ∧ -b^{2, 537}_0 ∧ -p_1074) -> break c in CNF: c -b^{2, 537}_2 ∨ -b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ p_1074 ∨ break c in DIMACS: -6257 -6258 6259 1074 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 537}_2 ∧ -b^{2, 537}_1 ∧ -b^{2, 537}_0 ∧ true) c in CNF: c -b^{2, 537}_2 ∨ b^{2, 537}_1 ∨ b^{2, 537}_0 ∨ false c in DIMACS: -6257 6258 6259 0 c 3 does not represent an automaton state. c -(-b^{2, 537}_2 ∧ b^{2, 537}_1 ∧ b^{2, 537}_0 ∧ true) c in CNF: c b^{2, 537}_2 ∨ -b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ false c in DIMACS: 6257 -6258 -6259 0 c -3 does not represent an automaton state. c -( b^{2, 537}_2 ∧ b^{2, 537}_1 ∧ b^{2, 537}_0 ∧ true) c in CNF: c -b^{2, 537}_2 ∨ -b^{2, 537}_1 ∨ -b^{2, 537}_0 ∨ false c in DIMACS: -6257 -6258 -6259 0 c i = 538 c -2+1 --> -1 c ( b^{2, 538}_2 ∧ b^{2, 538}_1 ∧ -b^{2, 538}_0 ∧ p_1076) -> ( b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ b^{2, 539}_0) c in CNF: c -b^{2, 538}_2 ∨ -b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ -p_1076 ∨ b^{2, 539}_2 c -b^{2, 538}_2 ∨ -b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ -p_1076 ∨ -b^{2, 539}_1 c -b^{2, 538}_2 ∨ -b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ -p_1076 ∨ b^{2, 539}_0 c in DIMACS: -6260 -6261 6262 -1076 6263 0 -6260 -6261 6262 -1076 -6264 0 -6260 -6261 6262 -1076 6265 0 c -1+1 --> 0 c ( b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ b^{2, 538}_0 ∧ p_1076) -> (-b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ -b^{2, 539}_0) c in CNF: c -b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ -p_1076 ∨ -b^{2, 539}_2 c -b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ -p_1076 ∨ -b^{2, 539}_1 c -b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ -p_1076 ∨ -b^{2, 539}_0 c in DIMACS: -6260 6261 -6262 -1076 -6263 0 -6260 6261 -6262 -1076 -6264 0 -6260 6261 -6262 -1076 -6265 0 c 0+1 --> 1 c (-b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ -b^{2, 538}_0 ∧ p_1076) -> (-b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ b^{2, 539}_0) c in CNF: c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ -p_1076 ∨ -b^{2, 539}_2 c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ -p_1076 ∨ -b^{2, 539}_1 c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ -p_1076 ∨ b^{2, 539}_0 c in DIMACS: 6260 6261 6262 -1076 -6263 0 6260 6261 6262 -1076 -6264 0 6260 6261 6262 -1076 6265 0 c 1+1 --> 2 c (-b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ b^{2, 538}_0 ∧ p_1076) -> (-b^{2, 539}_2 ∧ b^{2, 539}_1 ∧ -b^{2, 539}_0) c in CNF: c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ -p_1076 ∨ -b^{2, 539}_2 c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ -p_1076 ∨ b^{2, 539}_1 c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ -p_1076 ∨ -b^{2, 539}_0 c in DIMACS: 6260 6261 -6262 -1076 -6263 0 6260 6261 -6262 -1076 6264 0 6260 6261 -6262 -1076 -6265 0 c 2+1 --> break c (-b^{2, 538}_2 ∧ b^{2, 538}_1 ∧ -b^{2, 538}_0 ∧ p_1076) -> break c in CNF: c b^{2, 538}_2 ∨ -b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ -p_1076 ∨ break c in DIMACS: 6260 -6261 6262 -1076 1162 0 c 2-1 --> 1 c (-b^{2, 538}_2 ∧ b^{2, 538}_1 ∧ -b^{2, 538}_0 ∧ -p_1076) -> (-b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ b^{2, 539}_0) c in CNF: c b^{2, 538}_2 ∨ -b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ p_1076 ∨ -b^{2, 539}_2 c b^{2, 538}_2 ∨ -b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ p_1076 ∨ -b^{2, 539}_1 c b^{2, 538}_2 ∨ -b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ p_1076 ∨ b^{2, 539}_0 c in DIMACS: 6260 -6261 6262 1076 -6263 0 6260 -6261 6262 1076 -6264 0 6260 -6261 6262 1076 6265 0 c 1-1 --> 0 c (-b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ b^{2, 538}_0 ∧ -p_1076) -> (-b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ -b^{2, 539}_0) c in CNF: c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ p_1076 ∨ -b^{2, 539}_2 c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ p_1076 ∨ -b^{2, 539}_1 c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ p_1076 ∨ -b^{2, 539}_0 c in DIMACS: 6260 6261 -6262 1076 -6263 0 6260 6261 -6262 1076 -6264 0 6260 6261 -6262 1076 -6265 0 c 0-1 --> -1 c (-b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ -b^{2, 538}_0 ∧ -p_1076) -> ( b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ b^{2, 539}_0) c in CNF: c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ p_1076 ∨ b^{2, 539}_2 c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ p_1076 ∨ -b^{2, 539}_1 c b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ p_1076 ∨ b^{2, 539}_0 c in DIMACS: 6260 6261 6262 1076 6263 0 6260 6261 6262 1076 -6264 0 6260 6261 6262 1076 6265 0 c -1-1 --> -2 c ( b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ b^{2, 538}_0 ∧ -p_1076) -> ( b^{2, 539}_2 ∧ b^{2, 539}_1 ∧ -b^{2, 539}_0) c in CNF: c -b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ p_1076 ∨ b^{2, 539}_2 c -b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ p_1076 ∨ b^{2, 539}_1 c -b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ p_1076 ∨ -b^{2, 539}_0 c in DIMACS: -6260 6261 -6262 1076 6263 0 -6260 6261 -6262 1076 6264 0 -6260 6261 -6262 1076 -6265 0 c -2-1 --> break c ( b^{2, 538}_2 ∧ b^{2, 538}_1 ∧ -b^{2, 538}_0 ∧ -p_1076) -> break c in CNF: c -b^{2, 538}_2 ∨ -b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ p_1076 ∨ break c in DIMACS: -6260 -6261 6262 1076 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 538}_2 ∧ -b^{2, 538}_1 ∧ -b^{2, 538}_0 ∧ true) c in CNF: c -b^{2, 538}_2 ∨ b^{2, 538}_1 ∨ b^{2, 538}_0 ∨ false c in DIMACS: -6260 6261 6262 0 c 3 does not represent an automaton state. c -(-b^{2, 538}_2 ∧ b^{2, 538}_1 ∧ b^{2, 538}_0 ∧ true) c in CNF: c b^{2, 538}_2 ∨ -b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ false c in DIMACS: 6260 -6261 -6262 0 c -3 does not represent an automaton state. c -( b^{2, 538}_2 ∧ b^{2, 538}_1 ∧ b^{2, 538}_0 ∧ true) c in CNF: c -b^{2, 538}_2 ∨ -b^{2, 538}_1 ∨ -b^{2, 538}_0 ∨ false c in DIMACS: -6260 -6261 -6262 0 c i = 539 c -2+1 --> -1 c ( b^{2, 539}_2 ∧ b^{2, 539}_1 ∧ -b^{2, 539}_0 ∧ p_1078) -> ( b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ b^{2, 540}_0) c in CNF: c -b^{2, 539}_2 ∨ -b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ -p_1078 ∨ b^{2, 540}_2 c -b^{2, 539}_2 ∨ -b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ -p_1078 ∨ -b^{2, 540}_1 c -b^{2, 539}_2 ∨ -b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ -p_1078 ∨ b^{2, 540}_0 c in DIMACS: -6263 -6264 6265 -1078 6266 0 -6263 -6264 6265 -1078 -6267 0 -6263 -6264 6265 -1078 6268 0 c -1+1 --> 0 c ( b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ b^{2, 539}_0 ∧ p_1078) -> (-b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ -b^{2, 540}_0) c in CNF: c -b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ -p_1078 ∨ -b^{2, 540}_2 c -b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ -p_1078 ∨ -b^{2, 540}_1 c -b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ -p_1078 ∨ -b^{2, 540}_0 c in DIMACS: -6263 6264 -6265 -1078 -6266 0 -6263 6264 -6265 -1078 -6267 0 -6263 6264 -6265 -1078 -6268 0 c 0+1 --> 1 c (-b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ -b^{2, 539}_0 ∧ p_1078) -> (-b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ b^{2, 540}_0) c in CNF: c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ -p_1078 ∨ -b^{2, 540}_2 c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ -p_1078 ∨ -b^{2, 540}_1 c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ -p_1078 ∨ b^{2, 540}_0 c in DIMACS: 6263 6264 6265 -1078 -6266 0 6263 6264 6265 -1078 -6267 0 6263 6264 6265 -1078 6268 0 c 1+1 --> 2 c (-b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ b^{2, 539}_0 ∧ p_1078) -> (-b^{2, 540}_2 ∧ b^{2, 540}_1 ∧ -b^{2, 540}_0) c in CNF: c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ -p_1078 ∨ -b^{2, 540}_2 c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ -p_1078 ∨ b^{2, 540}_1 c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ -p_1078 ∨ -b^{2, 540}_0 c in DIMACS: 6263 6264 -6265 -1078 -6266 0 6263 6264 -6265 -1078 6267 0 6263 6264 -6265 -1078 -6268 0 c 2+1 --> break c (-b^{2, 539}_2 ∧ b^{2, 539}_1 ∧ -b^{2, 539}_0 ∧ p_1078) -> break c in CNF: c b^{2, 539}_2 ∨ -b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ -p_1078 ∨ break c in DIMACS: 6263 -6264 6265 -1078 1162 0 c 2-1 --> 1 c (-b^{2, 539}_2 ∧ b^{2, 539}_1 ∧ -b^{2, 539}_0 ∧ -p_1078) -> (-b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ b^{2, 540}_0) c in CNF: c b^{2, 539}_2 ∨ -b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ p_1078 ∨ -b^{2, 540}_2 c b^{2, 539}_2 ∨ -b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ p_1078 ∨ -b^{2, 540}_1 c b^{2, 539}_2 ∨ -b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ p_1078 ∨ b^{2, 540}_0 c in DIMACS: 6263 -6264 6265 1078 -6266 0 6263 -6264 6265 1078 -6267 0 6263 -6264 6265 1078 6268 0 c 1-1 --> 0 c (-b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ b^{2, 539}_0 ∧ -p_1078) -> (-b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ -b^{2, 540}_0) c in CNF: c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ p_1078 ∨ -b^{2, 540}_2 c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ p_1078 ∨ -b^{2, 540}_1 c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ p_1078 ∨ -b^{2, 540}_0 c in DIMACS: 6263 6264 -6265 1078 -6266 0 6263 6264 -6265 1078 -6267 0 6263 6264 -6265 1078 -6268 0 c 0-1 --> -1 c (-b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ -b^{2, 539}_0 ∧ -p_1078) -> ( b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ b^{2, 540}_0) c in CNF: c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ p_1078 ∨ b^{2, 540}_2 c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ p_1078 ∨ -b^{2, 540}_1 c b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ p_1078 ∨ b^{2, 540}_0 c in DIMACS: 6263 6264 6265 1078 6266 0 6263 6264 6265 1078 -6267 0 6263 6264 6265 1078 6268 0 c -1-1 --> -2 c ( b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ b^{2, 539}_0 ∧ -p_1078) -> ( b^{2, 540}_2 ∧ b^{2, 540}_1 ∧ -b^{2, 540}_0) c in CNF: c -b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ p_1078 ∨ b^{2, 540}_2 c -b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ p_1078 ∨ b^{2, 540}_1 c -b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ p_1078 ∨ -b^{2, 540}_0 c in DIMACS: -6263 6264 -6265 1078 6266 0 -6263 6264 -6265 1078 6267 0 -6263 6264 -6265 1078 -6268 0 c -2-1 --> break c ( b^{2, 539}_2 ∧ b^{2, 539}_1 ∧ -b^{2, 539}_0 ∧ -p_1078) -> break c in CNF: c -b^{2, 539}_2 ∨ -b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ p_1078 ∨ break c in DIMACS: -6263 -6264 6265 1078 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 539}_2 ∧ -b^{2, 539}_1 ∧ -b^{2, 539}_0 ∧ true) c in CNF: c -b^{2, 539}_2 ∨ b^{2, 539}_1 ∨ b^{2, 539}_0 ∨ false c in DIMACS: -6263 6264 6265 0 c 3 does not represent an automaton state. c -(-b^{2, 539}_2 ∧ b^{2, 539}_1 ∧ b^{2, 539}_0 ∧ true) c in CNF: c b^{2, 539}_2 ∨ -b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ false c in DIMACS: 6263 -6264 -6265 0 c -3 does not represent an automaton state. c -( b^{2, 539}_2 ∧ b^{2, 539}_1 ∧ b^{2, 539}_0 ∧ true) c in CNF: c -b^{2, 539}_2 ∨ -b^{2, 539}_1 ∨ -b^{2, 539}_0 ∨ false c in DIMACS: -6263 -6264 -6265 0 c i = 540 c -2+1 --> -1 c ( b^{2, 540}_2 ∧ b^{2, 540}_1 ∧ -b^{2, 540}_0 ∧ p_1080) -> ( b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ b^{2, 541}_0) c in CNF: c -b^{2, 540}_2 ∨ -b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ -p_1080 ∨ b^{2, 541}_2 c -b^{2, 540}_2 ∨ -b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ -p_1080 ∨ -b^{2, 541}_1 c -b^{2, 540}_2 ∨ -b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ -p_1080 ∨ b^{2, 541}_0 c in DIMACS: -6266 -6267 6268 -1080 6269 0 -6266 -6267 6268 -1080 -6270 0 -6266 -6267 6268 -1080 6271 0 c -1+1 --> 0 c ( b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ b^{2, 540}_0 ∧ p_1080) -> (-b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ -b^{2, 541}_0) c in CNF: c -b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ -p_1080 ∨ -b^{2, 541}_2 c -b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ -p_1080 ∨ -b^{2, 541}_1 c -b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ -p_1080 ∨ -b^{2, 541}_0 c in DIMACS: -6266 6267 -6268 -1080 -6269 0 -6266 6267 -6268 -1080 -6270 0 -6266 6267 -6268 -1080 -6271 0 c 0+1 --> 1 c (-b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ -b^{2, 540}_0 ∧ p_1080) -> (-b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ b^{2, 541}_0) c in CNF: c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ -p_1080 ∨ -b^{2, 541}_2 c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ -p_1080 ∨ -b^{2, 541}_1 c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ -p_1080 ∨ b^{2, 541}_0 c in DIMACS: 6266 6267 6268 -1080 -6269 0 6266 6267 6268 -1080 -6270 0 6266 6267 6268 -1080 6271 0 c 1+1 --> 2 c (-b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ b^{2, 540}_0 ∧ p_1080) -> (-b^{2, 541}_2 ∧ b^{2, 541}_1 ∧ -b^{2, 541}_0) c in CNF: c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ -p_1080 ∨ -b^{2, 541}_2 c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ -p_1080 ∨ b^{2, 541}_1 c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ -p_1080 ∨ -b^{2, 541}_0 c in DIMACS: 6266 6267 -6268 -1080 -6269 0 6266 6267 -6268 -1080 6270 0 6266 6267 -6268 -1080 -6271 0 c 2+1 --> break c (-b^{2, 540}_2 ∧ b^{2, 540}_1 ∧ -b^{2, 540}_0 ∧ p_1080) -> break c in CNF: c b^{2, 540}_2 ∨ -b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ -p_1080 ∨ break c in DIMACS: 6266 -6267 6268 -1080 1162 0 c 2-1 --> 1 c (-b^{2, 540}_2 ∧ b^{2, 540}_1 ∧ -b^{2, 540}_0 ∧ -p_1080) -> (-b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ b^{2, 541}_0) c in CNF: c b^{2, 540}_2 ∨ -b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ p_1080 ∨ -b^{2, 541}_2 c b^{2, 540}_2 ∨ -b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ p_1080 ∨ -b^{2, 541}_1 c b^{2, 540}_2 ∨ -b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ p_1080 ∨ b^{2, 541}_0 c in DIMACS: 6266 -6267 6268 1080 -6269 0 6266 -6267 6268 1080 -6270 0 6266 -6267 6268 1080 6271 0 c 1-1 --> 0 c (-b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ b^{2, 540}_0 ∧ -p_1080) -> (-b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ -b^{2, 541}_0) c in CNF: c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ p_1080 ∨ -b^{2, 541}_2 c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ p_1080 ∨ -b^{2, 541}_1 c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ p_1080 ∨ -b^{2, 541}_0 c in DIMACS: 6266 6267 -6268 1080 -6269 0 6266 6267 -6268 1080 -6270 0 6266 6267 -6268 1080 -6271 0 c 0-1 --> -1 c (-b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ -b^{2, 540}_0 ∧ -p_1080) -> ( b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ b^{2, 541}_0) c in CNF: c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ p_1080 ∨ b^{2, 541}_2 c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ p_1080 ∨ -b^{2, 541}_1 c b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ p_1080 ∨ b^{2, 541}_0 c in DIMACS: 6266 6267 6268 1080 6269 0 6266 6267 6268 1080 -6270 0 6266 6267 6268 1080 6271 0 c -1-1 --> -2 c ( b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ b^{2, 540}_0 ∧ -p_1080) -> ( b^{2, 541}_2 ∧ b^{2, 541}_1 ∧ -b^{2, 541}_0) c in CNF: c -b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ p_1080 ∨ b^{2, 541}_2 c -b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ p_1080 ∨ b^{2, 541}_1 c -b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ p_1080 ∨ -b^{2, 541}_0 c in DIMACS: -6266 6267 -6268 1080 6269 0 -6266 6267 -6268 1080 6270 0 -6266 6267 -6268 1080 -6271 0 c -2-1 --> break c ( b^{2, 540}_2 ∧ b^{2, 540}_1 ∧ -b^{2, 540}_0 ∧ -p_1080) -> break c in CNF: c -b^{2, 540}_2 ∨ -b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ p_1080 ∨ break c in DIMACS: -6266 -6267 6268 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 540}_2 ∧ -b^{2, 540}_1 ∧ -b^{2, 540}_0 ∧ true) c in CNF: c -b^{2, 540}_2 ∨ b^{2, 540}_1 ∨ b^{2, 540}_0 ∨ false c in DIMACS: -6266 6267 6268 0 c 3 does not represent an automaton state. c -(-b^{2, 540}_2 ∧ b^{2, 540}_1 ∧ b^{2, 540}_0 ∧ true) c in CNF: c b^{2, 540}_2 ∨ -b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ false c in DIMACS: 6266 -6267 -6268 0 c -3 does not represent an automaton state. c -( b^{2, 540}_2 ∧ b^{2, 540}_1 ∧ b^{2, 540}_0 ∧ true) c in CNF: c -b^{2, 540}_2 ∨ -b^{2, 540}_1 ∨ -b^{2, 540}_0 ∨ false c in DIMACS: -6266 -6267 -6268 0 c i = 541 c -2+1 --> -1 c ( b^{2, 541}_2 ∧ b^{2, 541}_1 ∧ -b^{2, 541}_0 ∧ p_1082) -> ( b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ b^{2, 542}_0) c in CNF: c -b^{2, 541}_2 ∨ -b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ -p_1082 ∨ b^{2, 542}_2 c -b^{2, 541}_2 ∨ -b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ -p_1082 ∨ -b^{2, 542}_1 c -b^{2, 541}_2 ∨ -b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ -p_1082 ∨ b^{2, 542}_0 c in DIMACS: -6269 -6270 6271 -1082 6272 0 -6269 -6270 6271 -1082 -6273 0 -6269 -6270 6271 -1082 6274 0 c -1+1 --> 0 c ( b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ b^{2, 541}_0 ∧ p_1082) -> (-b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ -b^{2, 542}_0) c in CNF: c -b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ -p_1082 ∨ -b^{2, 542}_2 c -b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ -p_1082 ∨ -b^{2, 542}_1 c -b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ -p_1082 ∨ -b^{2, 542}_0 c in DIMACS: -6269 6270 -6271 -1082 -6272 0 -6269 6270 -6271 -1082 -6273 0 -6269 6270 -6271 -1082 -6274 0 c 0+1 --> 1 c (-b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ -b^{2, 541}_0 ∧ p_1082) -> (-b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ b^{2, 542}_0) c in CNF: c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ -p_1082 ∨ -b^{2, 542}_2 c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ -p_1082 ∨ -b^{2, 542}_1 c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ -p_1082 ∨ b^{2, 542}_0 c in DIMACS: 6269 6270 6271 -1082 -6272 0 6269 6270 6271 -1082 -6273 0 6269 6270 6271 -1082 6274 0 c 1+1 --> 2 c (-b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ b^{2, 541}_0 ∧ p_1082) -> (-b^{2, 542}_2 ∧ b^{2, 542}_1 ∧ -b^{2, 542}_0) c in CNF: c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ -p_1082 ∨ -b^{2, 542}_2 c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ -p_1082 ∨ b^{2, 542}_1 c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ -p_1082 ∨ -b^{2, 542}_0 c in DIMACS: 6269 6270 -6271 -1082 -6272 0 6269 6270 -6271 -1082 6273 0 6269 6270 -6271 -1082 -6274 0 c 2+1 --> break c (-b^{2, 541}_2 ∧ b^{2, 541}_1 ∧ -b^{2, 541}_0 ∧ p_1082) -> break c in CNF: c b^{2, 541}_2 ∨ -b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ -p_1082 ∨ break c in DIMACS: 6269 -6270 6271 -1082 1162 0 c 2-1 --> 1 c (-b^{2, 541}_2 ∧ b^{2, 541}_1 ∧ -b^{2, 541}_0 ∧ -p_1082) -> (-b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ b^{2, 542}_0) c in CNF: c b^{2, 541}_2 ∨ -b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ p_1082 ∨ -b^{2, 542}_2 c b^{2, 541}_2 ∨ -b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ p_1082 ∨ -b^{2, 542}_1 c b^{2, 541}_2 ∨ -b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ p_1082 ∨ b^{2, 542}_0 c in DIMACS: 6269 -6270 6271 1082 -6272 0 6269 -6270 6271 1082 -6273 0 6269 -6270 6271 1082 6274 0 c 1-1 --> 0 c (-b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ b^{2, 541}_0 ∧ -p_1082) -> (-b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ -b^{2, 542}_0) c in CNF: c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ p_1082 ∨ -b^{2, 542}_2 c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ p_1082 ∨ -b^{2, 542}_1 c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ p_1082 ∨ -b^{2, 542}_0 c in DIMACS: 6269 6270 -6271 1082 -6272 0 6269 6270 -6271 1082 -6273 0 6269 6270 -6271 1082 -6274 0 c 0-1 --> -1 c (-b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ -b^{2, 541}_0 ∧ -p_1082) -> ( b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ b^{2, 542}_0) c in CNF: c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ p_1082 ∨ b^{2, 542}_2 c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ p_1082 ∨ -b^{2, 542}_1 c b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ p_1082 ∨ b^{2, 542}_0 c in DIMACS: 6269 6270 6271 1082 6272 0 6269 6270 6271 1082 -6273 0 6269 6270 6271 1082 6274 0 c -1-1 --> -2 c ( b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ b^{2, 541}_0 ∧ -p_1082) -> ( b^{2, 542}_2 ∧ b^{2, 542}_1 ∧ -b^{2, 542}_0) c in CNF: c -b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ p_1082 ∨ b^{2, 542}_2 c -b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ p_1082 ∨ b^{2, 542}_1 c -b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ p_1082 ∨ -b^{2, 542}_0 c in DIMACS: -6269 6270 -6271 1082 6272 0 -6269 6270 -6271 1082 6273 0 -6269 6270 -6271 1082 -6274 0 c -2-1 --> break c ( b^{2, 541}_2 ∧ b^{2, 541}_1 ∧ -b^{2, 541}_0 ∧ -p_1082) -> break c in CNF: c -b^{2, 541}_2 ∨ -b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ p_1082 ∨ break c in DIMACS: -6269 -6270 6271 1082 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 541}_2 ∧ -b^{2, 541}_1 ∧ -b^{2, 541}_0 ∧ true) c in CNF: c -b^{2, 541}_2 ∨ b^{2, 541}_1 ∨ b^{2, 541}_0 ∨ false c in DIMACS: -6269 6270 6271 0 c 3 does not represent an automaton state. c -(-b^{2, 541}_2 ∧ b^{2, 541}_1 ∧ b^{2, 541}_0 ∧ true) c in CNF: c b^{2, 541}_2 ∨ -b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ false c in DIMACS: 6269 -6270 -6271 0 c -3 does not represent an automaton state. c -( b^{2, 541}_2 ∧ b^{2, 541}_1 ∧ b^{2, 541}_0 ∧ true) c in CNF: c -b^{2, 541}_2 ∨ -b^{2, 541}_1 ∨ -b^{2, 541}_0 ∨ false c in DIMACS: -6269 -6270 -6271 0 c i = 542 c -2+1 --> -1 c ( b^{2, 542}_2 ∧ b^{2, 542}_1 ∧ -b^{2, 542}_0 ∧ p_1084) -> ( b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ b^{2, 543}_0) c in CNF: c -b^{2, 542}_2 ∨ -b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ -p_1084 ∨ b^{2, 543}_2 c -b^{2, 542}_2 ∨ -b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ -p_1084 ∨ -b^{2, 543}_1 c -b^{2, 542}_2 ∨ -b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ -p_1084 ∨ b^{2, 543}_0 c in DIMACS: -6272 -6273 6274 -1084 6275 0 -6272 -6273 6274 -1084 -6276 0 -6272 -6273 6274 -1084 6277 0 c -1+1 --> 0 c ( b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ b^{2, 542}_0 ∧ p_1084) -> (-b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ -b^{2, 543}_0) c in CNF: c -b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ -p_1084 ∨ -b^{2, 543}_2 c -b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ -p_1084 ∨ -b^{2, 543}_1 c -b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ -p_1084 ∨ -b^{2, 543}_0 c in DIMACS: -6272 6273 -6274 -1084 -6275 0 -6272 6273 -6274 -1084 -6276 0 -6272 6273 -6274 -1084 -6277 0 c 0+1 --> 1 c (-b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ -b^{2, 542}_0 ∧ p_1084) -> (-b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ b^{2, 543}_0) c in CNF: c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ -p_1084 ∨ -b^{2, 543}_2 c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ -p_1084 ∨ -b^{2, 543}_1 c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ -p_1084 ∨ b^{2, 543}_0 c in DIMACS: 6272 6273 6274 -1084 -6275 0 6272 6273 6274 -1084 -6276 0 6272 6273 6274 -1084 6277 0 c 1+1 --> 2 c (-b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ b^{2, 542}_0 ∧ p_1084) -> (-b^{2, 543}_2 ∧ b^{2, 543}_1 ∧ -b^{2, 543}_0) c in CNF: c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ -p_1084 ∨ -b^{2, 543}_2 c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ -p_1084 ∨ b^{2, 543}_1 c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ -p_1084 ∨ -b^{2, 543}_0 c in DIMACS: 6272 6273 -6274 -1084 -6275 0 6272 6273 -6274 -1084 6276 0 6272 6273 -6274 -1084 -6277 0 c 2+1 --> break c (-b^{2, 542}_2 ∧ b^{2, 542}_1 ∧ -b^{2, 542}_0 ∧ p_1084) -> break c in CNF: c b^{2, 542}_2 ∨ -b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ -p_1084 ∨ break c in DIMACS: 6272 -6273 6274 -1084 1162 0 c 2-1 --> 1 c (-b^{2, 542}_2 ∧ b^{2, 542}_1 ∧ -b^{2, 542}_0 ∧ -p_1084) -> (-b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ b^{2, 543}_0) c in CNF: c b^{2, 542}_2 ∨ -b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ p_1084 ∨ -b^{2, 543}_2 c b^{2, 542}_2 ∨ -b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ p_1084 ∨ -b^{2, 543}_1 c b^{2, 542}_2 ∨ -b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ p_1084 ∨ b^{2, 543}_0 c in DIMACS: 6272 -6273 6274 1084 -6275 0 6272 -6273 6274 1084 -6276 0 6272 -6273 6274 1084 6277 0 c 1-1 --> 0 c (-b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ b^{2, 542}_0 ∧ -p_1084) -> (-b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ -b^{2, 543}_0) c in CNF: c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ p_1084 ∨ -b^{2, 543}_2 c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ p_1084 ∨ -b^{2, 543}_1 c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ p_1084 ∨ -b^{2, 543}_0 c in DIMACS: 6272 6273 -6274 1084 -6275 0 6272 6273 -6274 1084 -6276 0 6272 6273 -6274 1084 -6277 0 c 0-1 --> -1 c (-b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ -b^{2, 542}_0 ∧ -p_1084) -> ( b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ b^{2, 543}_0) c in CNF: c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ p_1084 ∨ b^{2, 543}_2 c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ p_1084 ∨ -b^{2, 543}_1 c b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ p_1084 ∨ b^{2, 543}_0 c in DIMACS: 6272 6273 6274 1084 6275 0 6272 6273 6274 1084 -6276 0 6272 6273 6274 1084 6277 0 c -1-1 --> -2 c ( b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ b^{2, 542}_0 ∧ -p_1084) -> ( b^{2, 543}_2 ∧ b^{2, 543}_1 ∧ -b^{2, 543}_0) c in CNF: c -b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ p_1084 ∨ b^{2, 543}_2 c -b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ p_1084 ∨ b^{2, 543}_1 c -b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ p_1084 ∨ -b^{2, 543}_0 c in DIMACS: -6272 6273 -6274 1084 6275 0 -6272 6273 -6274 1084 6276 0 -6272 6273 -6274 1084 -6277 0 c -2-1 --> break c ( b^{2, 542}_2 ∧ b^{2, 542}_1 ∧ -b^{2, 542}_0 ∧ -p_1084) -> break c in CNF: c -b^{2, 542}_2 ∨ -b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ p_1084 ∨ break c in DIMACS: -6272 -6273 6274 1084 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 542}_2 ∧ -b^{2, 542}_1 ∧ -b^{2, 542}_0 ∧ true) c in CNF: c -b^{2, 542}_2 ∨ b^{2, 542}_1 ∨ b^{2, 542}_0 ∨ false c in DIMACS: -6272 6273 6274 0 c 3 does not represent an automaton state. c -(-b^{2, 542}_2 ∧ b^{2, 542}_1 ∧ b^{2, 542}_0 ∧ true) c in CNF: c b^{2, 542}_2 ∨ -b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ false c in DIMACS: 6272 -6273 -6274 0 c -3 does not represent an automaton state. c -( b^{2, 542}_2 ∧ b^{2, 542}_1 ∧ b^{2, 542}_0 ∧ true) c in CNF: c -b^{2, 542}_2 ∨ -b^{2, 542}_1 ∨ -b^{2, 542}_0 ∨ false c in DIMACS: -6272 -6273 -6274 0 c i = 543 c -2+1 --> -1 c ( b^{2, 543}_2 ∧ b^{2, 543}_1 ∧ -b^{2, 543}_0 ∧ p_1086) -> ( b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ b^{2, 544}_0) c in CNF: c -b^{2, 543}_2 ∨ -b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ -p_1086 ∨ b^{2, 544}_2 c -b^{2, 543}_2 ∨ -b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ -p_1086 ∨ -b^{2, 544}_1 c -b^{2, 543}_2 ∨ -b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ -p_1086 ∨ b^{2, 544}_0 c in DIMACS: -6275 -6276 6277 -1086 6278 0 -6275 -6276 6277 -1086 -6279 0 -6275 -6276 6277 -1086 6280 0 c -1+1 --> 0 c ( b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ b^{2, 543}_0 ∧ p_1086) -> (-b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ -b^{2, 544}_0) c in CNF: c -b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ -p_1086 ∨ -b^{2, 544}_2 c -b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ -p_1086 ∨ -b^{2, 544}_1 c -b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ -p_1086 ∨ -b^{2, 544}_0 c in DIMACS: -6275 6276 -6277 -1086 -6278 0 -6275 6276 -6277 -1086 -6279 0 -6275 6276 -6277 -1086 -6280 0 c 0+1 --> 1 c (-b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ -b^{2, 543}_0 ∧ p_1086) -> (-b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ b^{2, 544}_0) c in CNF: c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ -p_1086 ∨ -b^{2, 544}_2 c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ -p_1086 ∨ -b^{2, 544}_1 c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ -p_1086 ∨ b^{2, 544}_0 c in DIMACS: 6275 6276 6277 -1086 -6278 0 6275 6276 6277 -1086 -6279 0 6275 6276 6277 -1086 6280 0 c 1+1 --> 2 c (-b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ b^{2, 543}_0 ∧ p_1086) -> (-b^{2, 544}_2 ∧ b^{2, 544}_1 ∧ -b^{2, 544}_0) c in CNF: c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ -p_1086 ∨ -b^{2, 544}_2 c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ -p_1086 ∨ b^{2, 544}_1 c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ -p_1086 ∨ -b^{2, 544}_0 c in DIMACS: 6275 6276 -6277 -1086 -6278 0 6275 6276 -6277 -1086 6279 0 6275 6276 -6277 -1086 -6280 0 c 2+1 --> break c (-b^{2, 543}_2 ∧ b^{2, 543}_1 ∧ -b^{2, 543}_0 ∧ p_1086) -> break c in CNF: c b^{2, 543}_2 ∨ -b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ -p_1086 ∨ break c in DIMACS: 6275 -6276 6277 -1086 1162 0 c 2-1 --> 1 c (-b^{2, 543}_2 ∧ b^{2, 543}_1 ∧ -b^{2, 543}_0 ∧ -p_1086) -> (-b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ b^{2, 544}_0) c in CNF: c b^{2, 543}_2 ∨ -b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ p_1086 ∨ -b^{2, 544}_2 c b^{2, 543}_2 ∨ -b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ p_1086 ∨ -b^{2, 544}_1 c b^{2, 543}_2 ∨ -b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ p_1086 ∨ b^{2, 544}_0 c in DIMACS: 6275 -6276 6277 1086 -6278 0 6275 -6276 6277 1086 -6279 0 6275 -6276 6277 1086 6280 0 c 1-1 --> 0 c (-b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ b^{2, 543}_0 ∧ -p_1086) -> (-b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ -b^{2, 544}_0) c in CNF: c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ p_1086 ∨ -b^{2, 544}_2 c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ p_1086 ∨ -b^{2, 544}_1 c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ p_1086 ∨ -b^{2, 544}_0 c in DIMACS: 6275 6276 -6277 1086 -6278 0 6275 6276 -6277 1086 -6279 0 6275 6276 -6277 1086 -6280 0 c 0-1 --> -1 c (-b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ -b^{2, 543}_0 ∧ -p_1086) -> ( b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ b^{2, 544}_0) c in CNF: c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ p_1086 ∨ b^{2, 544}_2 c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ p_1086 ∨ -b^{2, 544}_1 c b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ p_1086 ∨ b^{2, 544}_0 c in DIMACS: 6275 6276 6277 1086 6278 0 6275 6276 6277 1086 -6279 0 6275 6276 6277 1086 6280 0 c -1-1 --> -2 c ( b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ b^{2, 543}_0 ∧ -p_1086) -> ( b^{2, 544}_2 ∧ b^{2, 544}_1 ∧ -b^{2, 544}_0) c in CNF: c -b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ p_1086 ∨ b^{2, 544}_2 c -b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ p_1086 ∨ b^{2, 544}_1 c -b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ p_1086 ∨ -b^{2, 544}_0 c in DIMACS: -6275 6276 -6277 1086 6278 0 -6275 6276 -6277 1086 6279 0 -6275 6276 -6277 1086 -6280 0 c -2-1 --> break c ( b^{2, 543}_2 ∧ b^{2, 543}_1 ∧ -b^{2, 543}_0 ∧ -p_1086) -> break c in CNF: c -b^{2, 543}_2 ∨ -b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ p_1086 ∨ break c in DIMACS: -6275 -6276 6277 1086 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 543}_2 ∧ -b^{2, 543}_1 ∧ -b^{2, 543}_0 ∧ true) c in CNF: c -b^{2, 543}_2 ∨ b^{2, 543}_1 ∨ b^{2, 543}_0 ∨ false c in DIMACS: -6275 6276 6277 0 c 3 does not represent an automaton state. c -(-b^{2, 543}_2 ∧ b^{2, 543}_1 ∧ b^{2, 543}_0 ∧ true) c in CNF: c b^{2, 543}_2 ∨ -b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ false c in DIMACS: 6275 -6276 -6277 0 c -3 does not represent an automaton state. c -( b^{2, 543}_2 ∧ b^{2, 543}_1 ∧ b^{2, 543}_0 ∧ true) c in CNF: c -b^{2, 543}_2 ∨ -b^{2, 543}_1 ∨ -b^{2, 543}_0 ∨ false c in DIMACS: -6275 -6276 -6277 0 c i = 544 c -2+1 --> -1 c ( b^{2, 544}_2 ∧ b^{2, 544}_1 ∧ -b^{2, 544}_0 ∧ p_1088) -> ( b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ b^{2, 545}_0) c in CNF: c -b^{2, 544}_2 ∨ -b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ -p_1088 ∨ b^{2, 545}_2 c -b^{2, 544}_2 ∨ -b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ -p_1088 ∨ -b^{2, 545}_1 c -b^{2, 544}_2 ∨ -b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ -p_1088 ∨ b^{2, 545}_0 c in DIMACS: -6278 -6279 6280 -1088 6281 0 -6278 -6279 6280 -1088 -6282 0 -6278 -6279 6280 -1088 6283 0 c -1+1 --> 0 c ( b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ b^{2, 544}_0 ∧ p_1088) -> (-b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ -b^{2, 545}_0) c in CNF: c -b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ -p_1088 ∨ -b^{2, 545}_2 c -b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ -p_1088 ∨ -b^{2, 545}_1 c -b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ -p_1088 ∨ -b^{2, 545}_0 c in DIMACS: -6278 6279 -6280 -1088 -6281 0 -6278 6279 -6280 -1088 -6282 0 -6278 6279 -6280 -1088 -6283 0 c 0+1 --> 1 c (-b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ -b^{2, 544}_0 ∧ p_1088) -> (-b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ b^{2, 545}_0) c in CNF: c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ -p_1088 ∨ -b^{2, 545}_2 c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ -p_1088 ∨ -b^{2, 545}_1 c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ -p_1088 ∨ b^{2, 545}_0 c in DIMACS: 6278 6279 6280 -1088 -6281 0 6278 6279 6280 -1088 -6282 0 6278 6279 6280 -1088 6283 0 c 1+1 --> 2 c (-b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ b^{2, 544}_0 ∧ p_1088) -> (-b^{2, 545}_2 ∧ b^{2, 545}_1 ∧ -b^{2, 545}_0) c in CNF: c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ -p_1088 ∨ -b^{2, 545}_2 c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ -p_1088 ∨ b^{2, 545}_1 c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ -p_1088 ∨ -b^{2, 545}_0 c in DIMACS: 6278 6279 -6280 -1088 -6281 0 6278 6279 -6280 -1088 6282 0 6278 6279 -6280 -1088 -6283 0 c 2+1 --> break c (-b^{2, 544}_2 ∧ b^{2, 544}_1 ∧ -b^{2, 544}_0 ∧ p_1088) -> break c in CNF: c b^{2, 544}_2 ∨ -b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ -p_1088 ∨ break c in DIMACS: 6278 -6279 6280 -1088 1162 0 c 2-1 --> 1 c (-b^{2, 544}_2 ∧ b^{2, 544}_1 ∧ -b^{2, 544}_0 ∧ -p_1088) -> (-b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ b^{2, 545}_0) c in CNF: c b^{2, 544}_2 ∨ -b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ p_1088 ∨ -b^{2, 545}_2 c b^{2, 544}_2 ∨ -b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ p_1088 ∨ -b^{2, 545}_1 c b^{2, 544}_2 ∨ -b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ p_1088 ∨ b^{2, 545}_0 c in DIMACS: 6278 -6279 6280 1088 -6281 0 6278 -6279 6280 1088 -6282 0 6278 -6279 6280 1088 6283 0 c 1-1 --> 0 c (-b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ b^{2, 544}_0 ∧ -p_1088) -> (-b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ -b^{2, 545}_0) c in CNF: c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ p_1088 ∨ -b^{2, 545}_2 c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ p_1088 ∨ -b^{2, 545}_1 c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ p_1088 ∨ -b^{2, 545}_0 c in DIMACS: 6278 6279 -6280 1088 -6281 0 6278 6279 -6280 1088 -6282 0 6278 6279 -6280 1088 -6283 0 c 0-1 --> -1 c (-b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ -b^{2, 544}_0 ∧ -p_1088) -> ( b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ b^{2, 545}_0) c in CNF: c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ p_1088 ∨ b^{2, 545}_2 c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ p_1088 ∨ -b^{2, 545}_1 c b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ p_1088 ∨ b^{2, 545}_0 c in DIMACS: 6278 6279 6280 1088 6281 0 6278 6279 6280 1088 -6282 0 6278 6279 6280 1088 6283 0 c -1-1 --> -2 c ( b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ b^{2, 544}_0 ∧ -p_1088) -> ( b^{2, 545}_2 ∧ b^{2, 545}_1 ∧ -b^{2, 545}_0) c in CNF: c -b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ p_1088 ∨ b^{2, 545}_2 c -b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ p_1088 ∨ b^{2, 545}_1 c -b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ p_1088 ∨ -b^{2, 545}_0 c in DIMACS: -6278 6279 -6280 1088 6281 0 -6278 6279 -6280 1088 6282 0 -6278 6279 -6280 1088 -6283 0 c -2-1 --> break c ( b^{2, 544}_2 ∧ b^{2, 544}_1 ∧ -b^{2, 544}_0 ∧ -p_1088) -> break c in CNF: c -b^{2, 544}_2 ∨ -b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ p_1088 ∨ break c in DIMACS: -6278 -6279 6280 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 544}_2 ∧ -b^{2, 544}_1 ∧ -b^{2, 544}_0 ∧ true) c in CNF: c -b^{2, 544}_2 ∨ b^{2, 544}_1 ∨ b^{2, 544}_0 ∨ false c in DIMACS: -6278 6279 6280 0 c 3 does not represent an automaton state. c -(-b^{2, 544}_2 ∧ b^{2, 544}_1 ∧ b^{2, 544}_0 ∧ true) c in CNF: c b^{2, 544}_2 ∨ -b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ false c in DIMACS: 6278 -6279 -6280 0 c -3 does not represent an automaton state. c -( b^{2, 544}_2 ∧ b^{2, 544}_1 ∧ b^{2, 544}_0 ∧ true) c in CNF: c -b^{2, 544}_2 ∨ -b^{2, 544}_1 ∨ -b^{2, 544}_0 ∨ false c in DIMACS: -6278 -6279 -6280 0 c i = 545 c -2+1 --> -1 c ( b^{2, 545}_2 ∧ b^{2, 545}_1 ∧ -b^{2, 545}_0 ∧ p_1090) -> ( b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ b^{2, 546}_0) c in CNF: c -b^{2, 545}_2 ∨ -b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ -p_1090 ∨ b^{2, 546}_2 c -b^{2, 545}_2 ∨ -b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ -p_1090 ∨ -b^{2, 546}_1 c -b^{2, 545}_2 ∨ -b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ -p_1090 ∨ b^{2, 546}_0 c in DIMACS: -6281 -6282 6283 -1090 6284 0 -6281 -6282 6283 -1090 -6285 0 -6281 -6282 6283 -1090 6286 0 c -1+1 --> 0 c ( b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ b^{2, 545}_0 ∧ p_1090) -> (-b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ -b^{2, 546}_0) c in CNF: c -b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ -p_1090 ∨ -b^{2, 546}_2 c -b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ -p_1090 ∨ -b^{2, 546}_1 c -b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ -p_1090 ∨ -b^{2, 546}_0 c in DIMACS: -6281 6282 -6283 -1090 -6284 0 -6281 6282 -6283 -1090 -6285 0 -6281 6282 -6283 -1090 -6286 0 c 0+1 --> 1 c (-b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ -b^{2, 545}_0 ∧ p_1090) -> (-b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ b^{2, 546}_0) c in CNF: c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ -p_1090 ∨ -b^{2, 546}_2 c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ -p_1090 ∨ -b^{2, 546}_1 c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ -p_1090 ∨ b^{2, 546}_0 c in DIMACS: 6281 6282 6283 -1090 -6284 0 6281 6282 6283 -1090 -6285 0 6281 6282 6283 -1090 6286 0 c 1+1 --> 2 c (-b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ b^{2, 545}_0 ∧ p_1090) -> (-b^{2, 546}_2 ∧ b^{2, 546}_1 ∧ -b^{2, 546}_0) c in CNF: c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ -p_1090 ∨ -b^{2, 546}_2 c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ -p_1090 ∨ b^{2, 546}_1 c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ -p_1090 ∨ -b^{2, 546}_0 c in DIMACS: 6281 6282 -6283 -1090 -6284 0 6281 6282 -6283 -1090 6285 0 6281 6282 -6283 -1090 -6286 0 c 2+1 --> break c (-b^{2, 545}_2 ∧ b^{2, 545}_1 ∧ -b^{2, 545}_0 ∧ p_1090) -> break c in CNF: c b^{2, 545}_2 ∨ -b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ -p_1090 ∨ break c in DIMACS: 6281 -6282 6283 -1090 1162 0 c 2-1 --> 1 c (-b^{2, 545}_2 ∧ b^{2, 545}_1 ∧ -b^{2, 545}_0 ∧ -p_1090) -> (-b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ b^{2, 546}_0) c in CNF: c b^{2, 545}_2 ∨ -b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ p_1090 ∨ -b^{2, 546}_2 c b^{2, 545}_2 ∨ -b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ p_1090 ∨ -b^{2, 546}_1 c b^{2, 545}_2 ∨ -b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ p_1090 ∨ b^{2, 546}_0 c in DIMACS: 6281 -6282 6283 1090 -6284 0 6281 -6282 6283 1090 -6285 0 6281 -6282 6283 1090 6286 0 c 1-1 --> 0 c (-b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ b^{2, 545}_0 ∧ -p_1090) -> (-b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ -b^{2, 546}_0) c in CNF: c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ p_1090 ∨ -b^{2, 546}_2 c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ p_1090 ∨ -b^{2, 546}_1 c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ p_1090 ∨ -b^{2, 546}_0 c in DIMACS: 6281 6282 -6283 1090 -6284 0 6281 6282 -6283 1090 -6285 0 6281 6282 -6283 1090 -6286 0 c 0-1 --> -1 c (-b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ -b^{2, 545}_0 ∧ -p_1090) -> ( b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ b^{2, 546}_0) c in CNF: c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ p_1090 ∨ b^{2, 546}_2 c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ p_1090 ∨ -b^{2, 546}_1 c b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ p_1090 ∨ b^{2, 546}_0 c in DIMACS: 6281 6282 6283 1090 6284 0 6281 6282 6283 1090 -6285 0 6281 6282 6283 1090 6286 0 c -1-1 --> -2 c ( b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ b^{2, 545}_0 ∧ -p_1090) -> ( b^{2, 546}_2 ∧ b^{2, 546}_1 ∧ -b^{2, 546}_0) c in CNF: c -b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ p_1090 ∨ b^{2, 546}_2 c -b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ p_1090 ∨ b^{2, 546}_1 c -b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ p_1090 ∨ -b^{2, 546}_0 c in DIMACS: -6281 6282 -6283 1090 6284 0 -6281 6282 -6283 1090 6285 0 -6281 6282 -6283 1090 -6286 0 c -2-1 --> break c ( b^{2, 545}_2 ∧ b^{2, 545}_1 ∧ -b^{2, 545}_0 ∧ -p_1090) -> break c in CNF: c -b^{2, 545}_2 ∨ -b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ p_1090 ∨ break c in DIMACS: -6281 -6282 6283 1090 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 545}_2 ∧ -b^{2, 545}_1 ∧ -b^{2, 545}_0 ∧ true) c in CNF: c -b^{2, 545}_2 ∨ b^{2, 545}_1 ∨ b^{2, 545}_0 ∨ false c in DIMACS: -6281 6282 6283 0 c 3 does not represent an automaton state. c -(-b^{2, 545}_2 ∧ b^{2, 545}_1 ∧ b^{2, 545}_0 ∧ true) c in CNF: c b^{2, 545}_2 ∨ -b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ false c in DIMACS: 6281 -6282 -6283 0 c -3 does not represent an automaton state. c -( b^{2, 545}_2 ∧ b^{2, 545}_1 ∧ b^{2, 545}_0 ∧ true) c in CNF: c -b^{2, 545}_2 ∨ -b^{2, 545}_1 ∨ -b^{2, 545}_0 ∨ false c in DIMACS: -6281 -6282 -6283 0 c i = 546 c -2+1 --> -1 c ( b^{2, 546}_2 ∧ b^{2, 546}_1 ∧ -b^{2, 546}_0 ∧ p_1092) -> ( b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ b^{2, 547}_0) c in CNF: c -b^{2, 546}_2 ∨ -b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ -p_1092 ∨ b^{2, 547}_2 c -b^{2, 546}_2 ∨ -b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ -p_1092 ∨ -b^{2, 547}_1 c -b^{2, 546}_2 ∨ -b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ -p_1092 ∨ b^{2, 547}_0 c in DIMACS: -6284 -6285 6286 -1092 6287 0 -6284 -6285 6286 -1092 -6288 0 -6284 -6285 6286 -1092 6289 0 c -1+1 --> 0 c ( b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ b^{2, 546}_0 ∧ p_1092) -> (-b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ -b^{2, 547}_0) c in CNF: c -b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ -p_1092 ∨ -b^{2, 547}_2 c -b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ -p_1092 ∨ -b^{2, 547}_1 c -b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ -p_1092 ∨ -b^{2, 547}_0 c in DIMACS: -6284 6285 -6286 -1092 -6287 0 -6284 6285 -6286 -1092 -6288 0 -6284 6285 -6286 -1092 -6289 0 c 0+1 --> 1 c (-b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ -b^{2, 546}_0 ∧ p_1092) -> (-b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ b^{2, 547}_0) c in CNF: c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ -p_1092 ∨ -b^{2, 547}_2 c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ -p_1092 ∨ -b^{2, 547}_1 c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ -p_1092 ∨ b^{2, 547}_0 c in DIMACS: 6284 6285 6286 -1092 -6287 0 6284 6285 6286 -1092 -6288 0 6284 6285 6286 -1092 6289 0 c 1+1 --> 2 c (-b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ b^{2, 546}_0 ∧ p_1092) -> (-b^{2, 547}_2 ∧ b^{2, 547}_1 ∧ -b^{2, 547}_0) c in CNF: c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ -p_1092 ∨ -b^{2, 547}_2 c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ -p_1092 ∨ b^{2, 547}_1 c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ -p_1092 ∨ -b^{2, 547}_0 c in DIMACS: 6284 6285 -6286 -1092 -6287 0 6284 6285 -6286 -1092 6288 0 6284 6285 -6286 -1092 -6289 0 c 2+1 --> break c (-b^{2, 546}_2 ∧ b^{2, 546}_1 ∧ -b^{2, 546}_0 ∧ p_1092) -> break c in CNF: c b^{2, 546}_2 ∨ -b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ -p_1092 ∨ break c in DIMACS: 6284 -6285 6286 -1092 1162 0 c 2-1 --> 1 c (-b^{2, 546}_2 ∧ b^{2, 546}_1 ∧ -b^{2, 546}_0 ∧ -p_1092) -> (-b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ b^{2, 547}_0) c in CNF: c b^{2, 546}_2 ∨ -b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ p_1092 ∨ -b^{2, 547}_2 c b^{2, 546}_2 ∨ -b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ p_1092 ∨ -b^{2, 547}_1 c b^{2, 546}_2 ∨ -b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ p_1092 ∨ b^{2, 547}_0 c in DIMACS: 6284 -6285 6286 1092 -6287 0 6284 -6285 6286 1092 -6288 0 6284 -6285 6286 1092 6289 0 c 1-1 --> 0 c (-b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ b^{2, 546}_0 ∧ -p_1092) -> (-b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ -b^{2, 547}_0) c in CNF: c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ p_1092 ∨ -b^{2, 547}_2 c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ p_1092 ∨ -b^{2, 547}_1 c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ p_1092 ∨ -b^{2, 547}_0 c in DIMACS: 6284 6285 -6286 1092 -6287 0 6284 6285 -6286 1092 -6288 0 6284 6285 -6286 1092 -6289 0 c 0-1 --> -1 c (-b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ -b^{2, 546}_0 ∧ -p_1092) -> ( b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ b^{2, 547}_0) c in CNF: c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ p_1092 ∨ b^{2, 547}_2 c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ p_1092 ∨ -b^{2, 547}_1 c b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ p_1092 ∨ b^{2, 547}_0 c in DIMACS: 6284 6285 6286 1092 6287 0 6284 6285 6286 1092 -6288 0 6284 6285 6286 1092 6289 0 c -1-1 --> -2 c ( b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ b^{2, 546}_0 ∧ -p_1092) -> ( b^{2, 547}_2 ∧ b^{2, 547}_1 ∧ -b^{2, 547}_0) c in CNF: c -b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ p_1092 ∨ b^{2, 547}_2 c -b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ p_1092 ∨ b^{2, 547}_1 c -b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ p_1092 ∨ -b^{2, 547}_0 c in DIMACS: -6284 6285 -6286 1092 6287 0 -6284 6285 -6286 1092 6288 0 -6284 6285 -6286 1092 -6289 0 c -2-1 --> break c ( b^{2, 546}_2 ∧ b^{2, 546}_1 ∧ -b^{2, 546}_0 ∧ -p_1092) -> break c in CNF: c -b^{2, 546}_2 ∨ -b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ p_1092 ∨ break c in DIMACS: -6284 -6285 6286 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 546}_2 ∧ -b^{2, 546}_1 ∧ -b^{2, 546}_0 ∧ true) c in CNF: c -b^{2, 546}_2 ∨ b^{2, 546}_1 ∨ b^{2, 546}_0 ∨ false c in DIMACS: -6284 6285 6286 0 c 3 does not represent an automaton state. c -(-b^{2, 546}_2 ∧ b^{2, 546}_1 ∧ b^{2, 546}_0 ∧ true) c in CNF: c b^{2, 546}_2 ∨ -b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ false c in DIMACS: 6284 -6285 -6286 0 c -3 does not represent an automaton state. c -( b^{2, 546}_2 ∧ b^{2, 546}_1 ∧ b^{2, 546}_0 ∧ true) c in CNF: c -b^{2, 546}_2 ∨ -b^{2, 546}_1 ∨ -b^{2, 546}_0 ∨ false c in DIMACS: -6284 -6285 -6286 0 c i = 547 c -2+1 --> -1 c ( b^{2, 547}_2 ∧ b^{2, 547}_1 ∧ -b^{2, 547}_0 ∧ p_1094) -> ( b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ b^{2, 548}_0) c in CNF: c -b^{2, 547}_2 ∨ -b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ -p_1094 ∨ b^{2, 548}_2 c -b^{2, 547}_2 ∨ -b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ -p_1094 ∨ -b^{2, 548}_1 c -b^{2, 547}_2 ∨ -b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ -p_1094 ∨ b^{2, 548}_0 c in DIMACS: -6287 -6288 6289 -1094 6290 0 -6287 -6288 6289 -1094 -6291 0 -6287 -6288 6289 -1094 6292 0 c -1+1 --> 0 c ( b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ b^{2, 547}_0 ∧ p_1094) -> (-b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ -b^{2, 548}_0) c in CNF: c -b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ -p_1094 ∨ -b^{2, 548}_2 c -b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ -p_1094 ∨ -b^{2, 548}_1 c -b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ -p_1094 ∨ -b^{2, 548}_0 c in DIMACS: -6287 6288 -6289 -1094 -6290 0 -6287 6288 -6289 -1094 -6291 0 -6287 6288 -6289 -1094 -6292 0 c 0+1 --> 1 c (-b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ -b^{2, 547}_0 ∧ p_1094) -> (-b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ b^{2, 548}_0) c in CNF: c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ -p_1094 ∨ -b^{2, 548}_2 c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ -p_1094 ∨ -b^{2, 548}_1 c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ -p_1094 ∨ b^{2, 548}_0 c in DIMACS: 6287 6288 6289 -1094 -6290 0 6287 6288 6289 -1094 -6291 0 6287 6288 6289 -1094 6292 0 c 1+1 --> 2 c (-b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ b^{2, 547}_0 ∧ p_1094) -> (-b^{2, 548}_2 ∧ b^{2, 548}_1 ∧ -b^{2, 548}_0) c in CNF: c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ -p_1094 ∨ -b^{2, 548}_2 c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ -p_1094 ∨ b^{2, 548}_1 c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ -p_1094 ∨ -b^{2, 548}_0 c in DIMACS: 6287 6288 -6289 -1094 -6290 0 6287 6288 -6289 -1094 6291 0 6287 6288 -6289 -1094 -6292 0 c 2+1 --> break c (-b^{2, 547}_2 ∧ b^{2, 547}_1 ∧ -b^{2, 547}_0 ∧ p_1094) -> break c in CNF: c b^{2, 547}_2 ∨ -b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ -p_1094 ∨ break c in DIMACS: 6287 -6288 6289 -1094 1162 0 c 2-1 --> 1 c (-b^{2, 547}_2 ∧ b^{2, 547}_1 ∧ -b^{2, 547}_0 ∧ -p_1094) -> (-b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ b^{2, 548}_0) c in CNF: c b^{2, 547}_2 ∨ -b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ p_1094 ∨ -b^{2, 548}_2 c b^{2, 547}_2 ∨ -b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ p_1094 ∨ -b^{2, 548}_1 c b^{2, 547}_2 ∨ -b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ p_1094 ∨ b^{2, 548}_0 c in DIMACS: 6287 -6288 6289 1094 -6290 0 6287 -6288 6289 1094 -6291 0 6287 -6288 6289 1094 6292 0 c 1-1 --> 0 c (-b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ b^{2, 547}_0 ∧ -p_1094) -> (-b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ -b^{2, 548}_0) c in CNF: c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ p_1094 ∨ -b^{2, 548}_2 c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ p_1094 ∨ -b^{2, 548}_1 c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ p_1094 ∨ -b^{2, 548}_0 c in DIMACS: 6287 6288 -6289 1094 -6290 0 6287 6288 -6289 1094 -6291 0 6287 6288 -6289 1094 -6292 0 c 0-1 --> -1 c (-b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ -b^{2, 547}_0 ∧ -p_1094) -> ( b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ b^{2, 548}_0) c in CNF: c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ p_1094 ∨ b^{2, 548}_2 c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ p_1094 ∨ -b^{2, 548}_1 c b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ p_1094 ∨ b^{2, 548}_0 c in DIMACS: 6287 6288 6289 1094 6290 0 6287 6288 6289 1094 -6291 0 6287 6288 6289 1094 6292 0 c -1-1 --> -2 c ( b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ b^{2, 547}_0 ∧ -p_1094) -> ( b^{2, 548}_2 ∧ b^{2, 548}_1 ∧ -b^{2, 548}_0) c in CNF: c -b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ p_1094 ∨ b^{2, 548}_2 c -b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ p_1094 ∨ b^{2, 548}_1 c -b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ p_1094 ∨ -b^{2, 548}_0 c in DIMACS: -6287 6288 -6289 1094 6290 0 -6287 6288 -6289 1094 6291 0 -6287 6288 -6289 1094 -6292 0 c -2-1 --> break c ( b^{2, 547}_2 ∧ b^{2, 547}_1 ∧ -b^{2, 547}_0 ∧ -p_1094) -> break c in CNF: c -b^{2, 547}_2 ∨ -b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ p_1094 ∨ break c in DIMACS: -6287 -6288 6289 1094 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 547}_2 ∧ -b^{2, 547}_1 ∧ -b^{2, 547}_0 ∧ true) c in CNF: c -b^{2, 547}_2 ∨ b^{2, 547}_1 ∨ b^{2, 547}_0 ∨ false c in DIMACS: -6287 6288 6289 0 c 3 does not represent an automaton state. c -(-b^{2, 547}_2 ∧ b^{2, 547}_1 ∧ b^{2, 547}_0 ∧ true) c in CNF: c b^{2, 547}_2 ∨ -b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ false c in DIMACS: 6287 -6288 -6289 0 c -3 does not represent an automaton state. c -( b^{2, 547}_2 ∧ b^{2, 547}_1 ∧ b^{2, 547}_0 ∧ true) c in CNF: c -b^{2, 547}_2 ∨ -b^{2, 547}_1 ∨ -b^{2, 547}_0 ∨ false c in DIMACS: -6287 -6288 -6289 0 c i = 548 c -2+1 --> -1 c ( b^{2, 548}_2 ∧ b^{2, 548}_1 ∧ -b^{2, 548}_0 ∧ p_1096) -> ( b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ b^{2, 549}_0) c in CNF: c -b^{2, 548}_2 ∨ -b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ -p_1096 ∨ b^{2, 549}_2 c -b^{2, 548}_2 ∨ -b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ -p_1096 ∨ -b^{2, 549}_1 c -b^{2, 548}_2 ∨ -b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ -p_1096 ∨ b^{2, 549}_0 c in DIMACS: -6290 -6291 6292 -1096 6293 0 -6290 -6291 6292 -1096 -6294 0 -6290 -6291 6292 -1096 6295 0 c -1+1 --> 0 c ( b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ b^{2, 548}_0 ∧ p_1096) -> (-b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ -b^{2, 549}_0) c in CNF: c -b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ -p_1096 ∨ -b^{2, 549}_2 c -b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ -p_1096 ∨ -b^{2, 549}_1 c -b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ -p_1096 ∨ -b^{2, 549}_0 c in DIMACS: -6290 6291 -6292 -1096 -6293 0 -6290 6291 -6292 -1096 -6294 0 -6290 6291 -6292 -1096 -6295 0 c 0+1 --> 1 c (-b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ -b^{2, 548}_0 ∧ p_1096) -> (-b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ b^{2, 549}_0) c in CNF: c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ -p_1096 ∨ -b^{2, 549}_2 c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ -p_1096 ∨ -b^{2, 549}_1 c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ -p_1096 ∨ b^{2, 549}_0 c in DIMACS: 6290 6291 6292 -1096 -6293 0 6290 6291 6292 -1096 -6294 0 6290 6291 6292 -1096 6295 0 c 1+1 --> 2 c (-b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ b^{2, 548}_0 ∧ p_1096) -> (-b^{2, 549}_2 ∧ b^{2, 549}_1 ∧ -b^{2, 549}_0) c in CNF: c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ -p_1096 ∨ -b^{2, 549}_2 c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ -p_1096 ∨ b^{2, 549}_1 c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ -p_1096 ∨ -b^{2, 549}_0 c in DIMACS: 6290 6291 -6292 -1096 -6293 0 6290 6291 -6292 -1096 6294 0 6290 6291 -6292 -1096 -6295 0 c 2+1 --> break c (-b^{2, 548}_2 ∧ b^{2, 548}_1 ∧ -b^{2, 548}_0 ∧ p_1096) -> break c in CNF: c b^{2, 548}_2 ∨ -b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ -p_1096 ∨ break c in DIMACS: 6290 -6291 6292 -1096 1162 0 c 2-1 --> 1 c (-b^{2, 548}_2 ∧ b^{2, 548}_1 ∧ -b^{2, 548}_0 ∧ -p_1096) -> (-b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ b^{2, 549}_0) c in CNF: c b^{2, 548}_2 ∨ -b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ p_1096 ∨ -b^{2, 549}_2 c b^{2, 548}_2 ∨ -b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ p_1096 ∨ -b^{2, 549}_1 c b^{2, 548}_2 ∨ -b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ p_1096 ∨ b^{2, 549}_0 c in DIMACS: 6290 -6291 6292 1096 -6293 0 6290 -6291 6292 1096 -6294 0 6290 -6291 6292 1096 6295 0 c 1-1 --> 0 c (-b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ b^{2, 548}_0 ∧ -p_1096) -> (-b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ -b^{2, 549}_0) c in CNF: c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ p_1096 ∨ -b^{2, 549}_2 c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ p_1096 ∨ -b^{2, 549}_1 c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ p_1096 ∨ -b^{2, 549}_0 c in DIMACS: 6290 6291 -6292 1096 -6293 0 6290 6291 -6292 1096 -6294 0 6290 6291 -6292 1096 -6295 0 c 0-1 --> -1 c (-b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ -b^{2, 548}_0 ∧ -p_1096) -> ( b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ b^{2, 549}_0) c in CNF: c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ p_1096 ∨ b^{2, 549}_2 c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ p_1096 ∨ -b^{2, 549}_1 c b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ p_1096 ∨ b^{2, 549}_0 c in DIMACS: 6290 6291 6292 1096 6293 0 6290 6291 6292 1096 -6294 0 6290 6291 6292 1096 6295 0 c -1-1 --> -2 c ( b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ b^{2, 548}_0 ∧ -p_1096) -> ( b^{2, 549}_2 ∧ b^{2, 549}_1 ∧ -b^{2, 549}_0) c in CNF: c -b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ p_1096 ∨ b^{2, 549}_2 c -b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ p_1096 ∨ b^{2, 549}_1 c -b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ p_1096 ∨ -b^{2, 549}_0 c in DIMACS: -6290 6291 -6292 1096 6293 0 -6290 6291 -6292 1096 6294 0 -6290 6291 -6292 1096 -6295 0 c -2-1 --> break c ( b^{2, 548}_2 ∧ b^{2, 548}_1 ∧ -b^{2, 548}_0 ∧ -p_1096) -> break c in CNF: c -b^{2, 548}_2 ∨ -b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ p_1096 ∨ break c in DIMACS: -6290 -6291 6292 1096 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 548}_2 ∧ -b^{2, 548}_1 ∧ -b^{2, 548}_0 ∧ true) c in CNF: c -b^{2, 548}_2 ∨ b^{2, 548}_1 ∨ b^{2, 548}_0 ∨ false c in DIMACS: -6290 6291 6292 0 c 3 does not represent an automaton state. c -(-b^{2, 548}_2 ∧ b^{2, 548}_1 ∧ b^{2, 548}_0 ∧ true) c in CNF: c b^{2, 548}_2 ∨ -b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ false c in DIMACS: 6290 -6291 -6292 0 c -3 does not represent an automaton state. c -( b^{2, 548}_2 ∧ b^{2, 548}_1 ∧ b^{2, 548}_0 ∧ true) c in CNF: c -b^{2, 548}_2 ∨ -b^{2, 548}_1 ∨ -b^{2, 548}_0 ∨ false c in DIMACS: -6290 -6291 -6292 0 c i = 549 c -2+1 --> -1 c ( b^{2, 549}_2 ∧ b^{2, 549}_1 ∧ -b^{2, 549}_0 ∧ p_1098) -> ( b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ b^{2, 550}_0) c in CNF: c -b^{2, 549}_2 ∨ -b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ -p_1098 ∨ b^{2, 550}_2 c -b^{2, 549}_2 ∨ -b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ -p_1098 ∨ -b^{2, 550}_1 c -b^{2, 549}_2 ∨ -b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ -p_1098 ∨ b^{2, 550}_0 c in DIMACS: -6293 -6294 6295 -1098 6296 0 -6293 -6294 6295 -1098 -6297 0 -6293 -6294 6295 -1098 6298 0 c -1+1 --> 0 c ( b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ b^{2, 549}_0 ∧ p_1098) -> (-b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ -b^{2, 550}_0) c in CNF: c -b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ -p_1098 ∨ -b^{2, 550}_2 c -b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ -p_1098 ∨ -b^{2, 550}_1 c -b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ -p_1098 ∨ -b^{2, 550}_0 c in DIMACS: -6293 6294 -6295 -1098 -6296 0 -6293 6294 -6295 -1098 -6297 0 -6293 6294 -6295 -1098 -6298 0 c 0+1 --> 1 c (-b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ -b^{2, 549}_0 ∧ p_1098) -> (-b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ b^{2, 550}_0) c in CNF: c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ -p_1098 ∨ -b^{2, 550}_2 c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ -p_1098 ∨ -b^{2, 550}_1 c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ -p_1098 ∨ b^{2, 550}_0 c in DIMACS: 6293 6294 6295 -1098 -6296 0 6293 6294 6295 -1098 -6297 0 6293 6294 6295 -1098 6298 0 c 1+1 --> 2 c (-b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ b^{2, 549}_0 ∧ p_1098) -> (-b^{2, 550}_2 ∧ b^{2, 550}_1 ∧ -b^{2, 550}_0) c in CNF: c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ -p_1098 ∨ -b^{2, 550}_2 c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ -p_1098 ∨ b^{2, 550}_1 c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ -p_1098 ∨ -b^{2, 550}_0 c in DIMACS: 6293 6294 -6295 -1098 -6296 0 6293 6294 -6295 -1098 6297 0 6293 6294 -6295 -1098 -6298 0 c 2+1 --> break c (-b^{2, 549}_2 ∧ b^{2, 549}_1 ∧ -b^{2, 549}_0 ∧ p_1098) -> break c in CNF: c b^{2, 549}_2 ∨ -b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ -p_1098 ∨ break c in DIMACS: 6293 -6294 6295 -1098 1162 0 c 2-1 --> 1 c (-b^{2, 549}_2 ∧ b^{2, 549}_1 ∧ -b^{2, 549}_0 ∧ -p_1098) -> (-b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ b^{2, 550}_0) c in CNF: c b^{2, 549}_2 ∨ -b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ p_1098 ∨ -b^{2, 550}_2 c b^{2, 549}_2 ∨ -b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ p_1098 ∨ -b^{2, 550}_1 c b^{2, 549}_2 ∨ -b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ p_1098 ∨ b^{2, 550}_0 c in DIMACS: 6293 -6294 6295 1098 -6296 0 6293 -6294 6295 1098 -6297 0 6293 -6294 6295 1098 6298 0 c 1-1 --> 0 c (-b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ b^{2, 549}_0 ∧ -p_1098) -> (-b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ -b^{2, 550}_0) c in CNF: c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ p_1098 ∨ -b^{2, 550}_2 c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ p_1098 ∨ -b^{2, 550}_1 c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ p_1098 ∨ -b^{2, 550}_0 c in DIMACS: 6293 6294 -6295 1098 -6296 0 6293 6294 -6295 1098 -6297 0 6293 6294 -6295 1098 -6298 0 c 0-1 --> -1 c (-b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ -b^{2, 549}_0 ∧ -p_1098) -> ( b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ b^{2, 550}_0) c in CNF: c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ p_1098 ∨ b^{2, 550}_2 c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ p_1098 ∨ -b^{2, 550}_1 c b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ p_1098 ∨ b^{2, 550}_0 c in DIMACS: 6293 6294 6295 1098 6296 0 6293 6294 6295 1098 -6297 0 6293 6294 6295 1098 6298 0 c -1-1 --> -2 c ( b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ b^{2, 549}_0 ∧ -p_1098) -> ( b^{2, 550}_2 ∧ b^{2, 550}_1 ∧ -b^{2, 550}_0) c in CNF: c -b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ p_1098 ∨ b^{2, 550}_2 c -b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ p_1098 ∨ b^{2, 550}_1 c -b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ p_1098 ∨ -b^{2, 550}_0 c in DIMACS: -6293 6294 -6295 1098 6296 0 -6293 6294 -6295 1098 6297 0 -6293 6294 -6295 1098 -6298 0 c -2-1 --> break c ( b^{2, 549}_2 ∧ b^{2, 549}_1 ∧ -b^{2, 549}_0 ∧ -p_1098) -> break c in CNF: c -b^{2, 549}_2 ∨ -b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ p_1098 ∨ break c in DIMACS: -6293 -6294 6295 1098 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 549}_2 ∧ -b^{2, 549}_1 ∧ -b^{2, 549}_0 ∧ true) c in CNF: c -b^{2, 549}_2 ∨ b^{2, 549}_1 ∨ b^{2, 549}_0 ∨ false c in DIMACS: -6293 6294 6295 0 c 3 does not represent an automaton state. c -(-b^{2, 549}_2 ∧ b^{2, 549}_1 ∧ b^{2, 549}_0 ∧ true) c in CNF: c b^{2, 549}_2 ∨ -b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ false c in DIMACS: 6293 -6294 -6295 0 c -3 does not represent an automaton state. c -( b^{2, 549}_2 ∧ b^{2, 549}_1 ∧ b^{2, 549}_0 ∧ true) c in CNF: c -b^{2, 549}_2 ∨ -b^{2, 549}_1 ∨ -b^{2, 549}_0 ∨ false c in DIMACS: -6293 -6294 -6295 0 c i = 550 c -2+1 --> -1 c ( b^{2, 550}_2 ∧ b^{2, 550}_1 ∧ -b^{2, 550}_0 ∧ p_1100) -> ( b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ b^{2, 551}_0) c in CNF: c -b^{2, 550}_2 ∨ -b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ -p_1100 ∨ b^{2, 551}_2 c -b^{2, 550}_2 ∨ -b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ -p_1100 ∨ -b^{2, 551}_1 c -b^{2, 550}_2 ∨ -b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ -p_1100 ∨ b^{2, 551}_0 c in DIMACS: -6296 -6297 6298 -1100 6299 0 -6296 -6297 6298 -1100 -6300 0 -6296 -6297 6298 -1100 6301 0 c -1+1 --> 0 c ( b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ b^{2, 550}_0 ∧ p_1100) -> (-b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ -b^{2, 551}_0) c in CNF: c -b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ -p_1100 ∨ -b^{2, 551}_2 c -b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ -p_1100 ∨ -b^{2, 551}_1 c -b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ -p_1100 ∨ -b^{2, 551}_0 c in DIMACS: -6296 6297 -6298 -1100 -6299 0 -6296 6297 -6298 -1100 -6300 0 -6296 6297 -6298 -1100 -6301 0 c 0+1 --> 1 c (-b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ -b^{2, 550}_0 ∧ p_1100) -> (-b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ b^{2, 551}_0) c in CNF: c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ -p_1100 ∨ -b^{2, 551}_2 c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ -p_1100 ∨ -b^{2, 551}_1 c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ -p_1100 ∨ b^{2, 551}_0 c in DIMACS: 6296 6297 6298 -1100 -6299 0 6296 6297 6298 -1100 -6300 0 6296 6297 6298 -1100 6301 0 c 1+1 --> 2 c (-b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ b^{2, 550}_0 ∧ p_1100) -> (-b^{2, 551}_2 ∧ b^{2, 551}_1 ∧ -b^{2, 551}_0) c in CNF: c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ -p_1100 ∨ -b^{2, 551}_2 c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ -p_1100 ∨ b^{2, 551}_1 c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ -p_1100 ∨ -b^{2, 551}_0 c in DIMACS: 6296 6297 -6298 -1100 -6299 0 6296 6297 -6298 -1100 6300 0 6296 6297 -6298 -1100 -6301 0 c 2+1 --> break c (-b^{2, 550}_2 ∧ b^{2, 550}_1 ∧ -b^{2, 550}_0 ∧ p_1100) -> break c in CNF: c b^{2, 550}_2 ∨ -b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ -p_1100 ∨ break c in DIMACS: 6296 -6297 6298 -1100 1162 0 c 2-1 --> 1 c (-b^{2, 550}_2 ∧ b^{2, 550}_1 ∧ -b^{2, 550}_0 ∧ -p_1100) -> (-b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ b^{2, 551}_0) c in CNF: c b^{2, 550}_2 ∨ -b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ p_1100 ∨ -b^{2, 551}_2 c b^{2, 550}_2 ∨ -b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ p_1100 ∨ -b^{2, 551}_1 c b^{2, 550}_2 ∨ -b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ p_1100 ∨ b^{2, 551}_0 c in DIMACS: 6296 -6297 6298 1100 -6299 0 6296 -6297 6298 1100 -6300 0 6296 -6297 6298 1100 6301 0 c 1-1 --> 0 c (-b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ b^{2, 550}_0 ∧ -p_1100) -> (-b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ -b^{2, 551}_0) c in CNF: c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ p_1100 ∨ -b^{2, 551}_2 c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ p_1100 ∨ -b^{2, 551}_1 c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ p_1100 ∨ -b^{2, 551}_0 c in DIMACS: 6296 6297 -6298 1100 -6299 0 6296 6297 -6298 1100 -6300 0 6296 6297 -6298 1100 -6301 0 c 0-1 --> -1 c (-b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ -b^{2, 550}_0 ∧ -p_1100) -> ( b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ b^{2, 551}_0) c in CNF: c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ p_1100 ∨ b^{2, 551}_2 c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ p_1100 ∨ -b^{2, 551}_1 c b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ p_1100 ∨ b^{2, 551}_0 c in DIMACS: 6296 6297 6298 1100 6299 0 6296 6297 6298 1100 -6300 0 6296 6297 6298 1100 6301 0 c -1-1 --> -2 c ( b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ b^{2, 550}_0 ∧ -p_1100) -> ( b^{2, 551}_2 ∧ b^{2, 551}_1 ∧ -b^{2, 551}_0) c in CNF: c -b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ p_1100 ∨ b^{2, 551}_2 c -b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ p_1100 ∨ b^{2, 551}_1 c -b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ p_1100 ∨ -b^{2, 551}_0 c in DIMACS: -6296 6297 -6298 1100 6299 0 -6296 6297 -6298 1100 6300 0 -6296 6297 -6298 1100 -6301 0 c -2-1 --> break c ( b^{2, 550}_2 ∧ b^{2, 550}_1 ∧ -b^{2, 550}_0 ∧ -p_1100) -> break c in CNF: c -b^{2, 550}_2 ∨ -b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ p_1100 ∨ break c in DIMACS: -6296 -6297 6298 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 550}_2 ∧ -b^{2, 550}_1 ∧ -b^{2, 550}_0 ∧ true) c in CNF: c -b^{2, 550}_2 ∨ b^{2, 550}_1 ∨ b^{2, 550}_0 ∨ false c in DIMACS: -6296 6297 6298 0 c 3 does not represent an automaton state. c -(-b^{2, 550}_2 ∧ b^{2, 550}_1 ∧ b^{2, 550}_0 ∧ true) c in CNF: c b^{2, 550}_2 ∨ -b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ false c in DIMACS: 6296 -6297 -6298 0 c -3 does not represent an automaton state. c -( b^{2, 550}_2 ∧ b^{2, 550}_1 ∧ b^{2, 550}_0 ∧ true) c in CNF: c -b^{2, 550}_2 ∨ -b^{2, 550}_1 ∨ -b^{2, 550}_0 ∨ false c in DIMACS: -6296 -6297 -6298 0 c i = 551 c -2+1 --> -1 c ( b^{2, 551}_2 ∧ b^{2, 551}_1 ∧ -b^{2, 551}_0 ∧ p_1102) -> ( b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ b^{2, 552}_0) c in CNF: c -b^{2, 551}_2 ∨ -b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ -p_1102 ∨ b^{2, 552}_2 c -b^{2, 551}_2 ∨ -b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ -p_1102 ∨ -b^{2, 552}_1 c -b^{2, 551}_2 ∨ -b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ -p_1102 ∨ b^{2, 552}_0 c in DIMACS: -6299 -6300 6301 -1102 6302 0 -6299 -6300 6301 -1102 -6303 0 -6299 -6300 6301 -1102 6304 0 c -1+1 --> 0 c ( b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ b^{2, 551}_0 ∧ p_1102) -> (-b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ -b^{2, 552}_0) c in CNF: c -b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ -p_1102 ∨ -b^{2, 552}_2 c -b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ -p_1102 ∨ -b^{2, 552}_1 c -b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ -p_1102 ∨ -b^{2, 552}_0 c in DIMACS: -6299 6300 -6301 -1102 -6302 0 -6299 6300 -6301 -1102 -6303 0 -6299 6300 -6301 -1102 -6304 0 c 0+1 --> 1 c (-b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ -b^{2, 551}_0 ∧ p_1102) -> (-b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ b^{2, 552}_0) c in CNF: c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ -p_1102 ∨ -b^{2, 552}_2 c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ -p_1102 ∨ -b^{2, 552}_1 c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ -p_1102 ∨ b^{2, 552}_0 c in DIMACS: 6299 6300 6301 -1102 -6302 0 6299 6300 6301 -1102 -6303 0 6299 6300 6301 -1102 6304 0 c 1+1 --> 2 c (-b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ b^{2, 551}_0 ∧ p_1102) -> (-b^{2, 552}_2 ∧ b^{2, 552}_1 ∧ -b^{2, 552}_0) c in CNF: c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ -p_1102 ∨ -b^{2, 552}_2 c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ -p_1102 ∨ b^{2, 552}_1 c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ -p_1102 ∨ -b^{2, 552}_0 c in DIMACS: 6299 6300 -6301 -1102 -6302 0 6299 6300 -6301 -1102 6303 0 6299 6300 -6301 -1102 -6304 0 c 2+1 --> break c (-b^{2, 551}_2 ∧ b^{2, 551}_1 ∧ -b^{2, 551}_0 ∧ p_1102) -> break c in CNF: c b^{2, 551}_2 ∨ -b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ -p_1102 ∨ break c in DIMACS: 6299 -6300 6301 -1102 1162 0 c 2-1 --> 1 c (-b^{2, 551}_2 ∧ b^{2, 551}_1 ∧ -b^{2, 551}_0 ∧ -p_1102) -> (-b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ b^{2, 552}_0) c in CNF: c b^{2, 551}_2 ∨ -b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ p_1102 ∨ -b^{2, 552}_2 c b^{2, 551}_2 ∨ -b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ p_1102 ∨ -b^{2, 552}_1 c b^{2, 551}_2 ∨ -b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ p_1102 ∨ b^{2, 552}_0 c in DIMACS: 6299 -6300 6301 1102 -6302 0 6299 -6300 6301 1102 -6303 0 6299 -6300 6301 1102 6304 0 c 1-1 --> 0 c (-b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ b^{2, 551}_0 ∧ -p_1102) -> (-b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ -b^{2, 552}_0) c in CNF: c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ p_1102 ∨ -b^{2, 552}_2 c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ p_1102 ∨ -b^{2, 552}_1 c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ p_1102 ∨ -b^{2, 552}_0 c in DIMACS: 6299 6300 -6301 1102 -6302 0 6299 6300 -6301 1102 -6303 0 6299 6300 -6301 1102 -6304 0 c 0-1 --> -1 c (-b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ -b^{2, 551}_0 ∧ -p_1102) -> ( b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ b^{2, 552}_0) c in CNF: c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ p_1102 ∨ b^{2, 552}_2 c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ p_1102 ∨ -b^{2, 552}_1 c b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ p_1102 ∨ b^{2, 552}_0 c in DIMACS: 6299 6300 6301 1102 6302 0 6299 6300 6301 1102 -6303 0 6299 6300 6301 1102 6304 0 c -1-1 --> -2 c ( b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ b^{2, 551}_0 ∧ -p_1102) -> ( b^{2, 552}_2 ∧ b^{2, 552}_1 ∧ -b^{2, 552}_0) c in CNF: c -b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ p_1102 ∨ b^{2, 552}_2 c -b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ p_1102 ∨ b^{2, 552}_1 c -b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ p_1102 ∨ -b^{2, 552}_0 c in DIMACS: -6299 6300 -6301 1102 6302 0 -6299 6300 -6301 1102 6303 0 -6299 6300 -6301 1102 -6304 0 c -2-1 --> break c ( b^{2, 551}_2 ∧ b^{2, 551}_1 ∧ -b^{2, 551}_0 ∧ -p_1102) -> break c in CNF: c -b^{2, 551}_2 ∨ -b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ p_1102 ∨ break c in DIMACS: -6299 -6300 6301 1102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 551}_2 ∧ -b^{2, 551}_1 ∧ -b^{2, 551}_0 ∧ true) c in CNF: c -b^{2, 551}_2 ∨ b^{2, 551}_1 ∨ b^{2, 551}_0 ∨ false c in DIMACS: -6299 6300 6301 0 c 3 does not represent an automaton state. c -(-b^{2, 551}_2 ∧ b^{2, 551}_1 ∧ b^{2, 551}_0 ∧ true) c in CNF: c b^{2, 551}_2 ∨ -b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ false c in DIMACS: 6299 -6300 -6301 0 c -3 does not represent an automaton state. c -( b^{2, 551}_2 ∧ b^{2, 551}_1 ∧ b^{2, 551}_0 ∧ true) c in CNF: c -b^{2, 551}_2 ∨ -b^{2, 551}_1 ∨ -b^{2, 551}_0 ∨ false c in DIMACS: -6299 -6300 -6301 0 c i = 552 c -2+1 --> -1 c ( b^{2, 552}_2 ∧ b^{2, 552}_1 ∧ -b^{2, 552}_0 ∧ p_1104) -> ( b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ b^{2, 553}_0) c in CNF: c -b^{2, 552}_2 ∨ -b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ -p_1104 ∨ b^{2, 553}_2 c -b^{2, 552}_2 ∨ -b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ -p_1104 ∨ -b^{2, 553}_1 c -b^{2, 552}_2 ∨ -b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ -p_1104 ∨ b^{2, 553}_0 c in DIMACS: -6302 -6303 6304 -1104 6305 0 -6302 -6303 6304 -1104 -6306 0 -6302 -6303 6304 -1104 6307 0 c -1+1 --> 0 c ( b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ b^{2, 552}_0 ∧ p_1104) -> (-b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ -b^{2, 553}_0) c in CNF: c -b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ -p_1104 ∨ -b^{2, 553}_2 c -b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ -p_1104 ∨ -b^{2, 553}_1 c -b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ -p_1104 ∨ -b^{2, 553}_0 c in DIMACS: -6302 6303 -6304 -1104 -6305 0 -6302 6303 -6304 -1104 -6306 0 -6302 6303 -6304 -1104 -6307 0 c 0+1 --> 1 c (-b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ -b^{2, 552}_0 ∧ p_1104) -> (-b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ b^{2, 553}_0) c in CNF: c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ -p_1104 ∨ -b^{2, 553}_2 c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ -p_1104 ∨ -b^{2, 553}_1 c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ -p_1104 ∨ b^{2, 553}_0 c in DIMACS: 6302 6303 6304 -1104 -6305 0 6302 6303 6304 -1104 -6306 0 6302 6303 6304 -1104 6307 0 c 1+1 --> 2 c (-b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ b^{2, 552}_0 ∧ p_1104) -> (-b^{2, 553}_2 ∧ b^{2, 553}_1 ∧ -b^{2, 553}_0) c in CNF: c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ -p_1104 ∨ -b^{2, 553}_2 c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ -p_1104 ∨ b^{2, 553}_1 c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ -p_1104 ∨ -b^{2, 553}_0 c in DIMACS: 6302 6303 -6304 -1104 -6305 0 6302 6303 -6304 -1104 6306 0 6302 6303 -6304 -1104 -6307 0 c 2+1 --> break c (-b^{2, 552}_2 ∧ b^{2, 552}_1 ∧ -b^{2, 552}_0 ∧ p_1104) -> break c in CNF: c b^{2, 552}_2 ∨ -b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ -p_1104 ∨ break c in DIMACS: 6302 -6303 6304 -1104 1162 0 c 2-1 --> 1 c (-b^{2, 552}_2 ∧ b^{2, 552}_1 ∧ -b^{2, 552}_0 ∧ -p_1104) -> (-b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ b^{2, 553}_0) c in CNF: c b^{2, 552}_2 ∨ -b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ p_1104 ∨ -b^{2, 553}_2 c b^{2, 552}_2 ∨ -b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ p_1104 ∨ -b^{2, 553}_1 c b^{2, 552}_2 ∨ -b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ p_1104 ∨ b^{2, 553}_0 c in DIMACS: 6302 -6303 6304 1104 -6305 0 6302 -6303 6304 1104 -6306 0 6302 -6303 6304 1104 6307 0 c 1-1 --> 0 c (-b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ b^{2, 552}_0 ∧ -p_1104) -> (-b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ -b^{2, 553}_0) c in CNF: c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ p_1104 ∨ -b^{2, 553}_2 c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ p_1104 ∨ -b^{2, 553}_1 c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ p_1104 ∨ -b^{2, 553}_0 c in DIMACS: 6302 6303 -6304 1104 -6305 0 6302 6303 -6304 1104 -6306 0 6302 6303 -6304 1104 -6307 0 c 0-1 --> -1 c (-b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ -b^{2, 552}_0 ∧ -p_1104) -> ( b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ b^{2, 553}_0) c in CNF: c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ p_1104 ∨ b^{2, 553}_2 c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ p_1104 ∨ -b^{2, 553}_1 c b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ p_1104 ∨ b^{2, 553}_0 c in DIMACS: 6302 6303 6304 1104 6305 0 6302 6303 6304 1104 -6306 0 6302 6303 6304 1104 6307 0 c -1-1 --> -2 c ( b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ b^{2, 552}_0 ∧ -p_1104) -> ( b^{2, 553}_2 ∧ b^{2, 553}_1 ∧ -b^{2, 553}_0) c in CNF: c -b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ p_1104 ∨ b^{2, 553}_2 c -b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ p_1104 ∨ b^{2, 553}_1 c -b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ p_1104 ∨ -b^{2, 553}_0 c in DIMACS: -6302 6303 -6304 1104 6305 0 -6302 6303 -6304 1104 6306 0 -6302 6303 -6304 1104 -6307 0 c -2-1 --> break c ( b^{2, 552}_2 ∧ b^{2, 552}_1 ∧ -b^{2, 552}_0 ∧ -p_1104) -> break c in CNF: c -b^{2, 552}_2 ∨ -b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ p_1104 ∨ break c in DIMACS: -6302 -6303 6304 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 552}_2 ∧ -b^{2, 552}_1 ∧ -b^{2, 552}_0 ∧ true) c in CNF: c -b^{2, 552}_2 ∨ b^{2, 552}_1 ∨ b^{2, 552}_0 ∨ false c in DIMACS: -6302 6303 6304 0 c 3 does not represent an automaton state. c -(-b^{2, 552}_2 ∧ b^{2, 552}_1 ∧ b^{2, 552}_0 ∧ true) c in CNF: c b^{2, 552}_2 ∨ -b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ false c in DIMACS: 6302 -6303 -6304 0 c -3 does not represent an automaton state. c -( b^{2, 552}_2 ∧ b^{2, 552}_1 ∧ b^{2, 552}_0 ∧ true) c in CNF: c -b^{2, 552}_2 ∨ -b^{2, 552}_1 ∨ -b^{2, 552}_0 ∨ false c in DIMACS: -6302 -6303 -6304 0 c i = 553 c -2+1 --> -1 c ( b^{2, 553}_2 ∧ b^{2, 553}_1 ∧ -b^{2, 553}_0 ∧ p_1106) -> ( b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ b^{2, 554}_0) c in CNF: c -b^{2, 553}_2 ∨ -b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ -p_1106 ∨ b^{2, 554}_2 c -b^{2, 553}_2 ∨ -b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ -p_1106 ∨ -b^{2, 554}_1 c -b^{2, 553}_2 ∨ -b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ -p_1106 ∨ b^{2, 554}_0 c in DIMACS: -6305 -6306 6307 -1106 6308 0 -6305 -6306 6307 -1106 -6309 0 -6305 -6306 6307 -1106 6310 0 c -1+1 --> 0 c ( b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ b^{2, 553}_0 ∧ p_1106) -> (-b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ -b^{2, 554}_0) c in CNF: c -b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ -p_1106 ∨ -b^{2, 554}_2 c -b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ -p_1106 ∨ -b^{2, 554}_1 c -b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ -p_1106 ∨ -b^{2, 554}_0 c in DIMACS: -6305 6306 -6307 -1106 -6308 0 -6305 6306 -6307 -1106 -6309 0 -6305 6306 -6307 -1106 -6310 0 c 0+1 --> 1 c (-b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ -b^{2, 553}_0 ∧ p_1106) -> (-b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ b^{2, 554}_0) c in CNF: c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ -p_1106 ∨ -b^{2, 554}_2 c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ -p_1106 ∨ -b^{2, 554}_1 c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ -p_1106 ∨ b^{2, 554}_0 c in DIMACS: 6305 6306 6307 -1106 -6308 0 6305 6306 6307 -1106 -6309 0 6305 6306 6307 -1106 6310 0 c 1+1 --> 2 c (-b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ b^{2, 553}_0 ∧ p_1106) -> (-b^{2, 554}_2 ∧ b^{2, 554}_1 ∧ -b^{2, 554}_0) c in CNF: c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ -p_1106 ∨ -b^{2, 554}_2 c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ -p_1106 ∨ b^{2, 554}_1 c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ -p_1106 ∨ -b^{2, 554}_0 c in DIMACS: 6305 6306 -6307 -1106 -6308 0 6305 6306 -6307 -1106 6309 0 6305 6306 -6307 -1106 -6310 0 c 2+1 --> break c (-b^{2, 553}_2 ∧ b^{2, 553}_1 ∧ -b^{2, 553}_0 ∧ p_1106) -> break c in CNF: c b^{2, 553}_2 ∨ -b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ -p_1106 ∨ break c in DIMACS: 6305 -6306 6307 -1106 1162 0 c 2-1 --> 1 c (-b^{2, 553}_2 ∧ b^{2, 553}_1 ∧ -b^{2, 553}_0 ∧ -p_1106) -> (-b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ b^{2, 554}_0) c in CNF: c b^{2, 553}_2 ∨ -b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ p_1106 ∨ -b^{2, 554}_2 c b^{2, 553}_2 ∨ -b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ p_1106 ∨ -b^{2, 554}_1 c b^{2, 553}_2 ∨ -b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ p_1106 ∨ b^{2, 554}_0 c in DIMACS: 6305 -6306 6307 1106 -6308 0 6305 -6306 6307 1106 -6309 0 6305 -6306 6307 1106 6310 0 c 1-1 --> 0 c (-b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ b^{2, 553}_0 ∧ -p_1106) -> (-b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ -b^{2, 554}_0) c in CNF: c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ p_1106 ∨ -b^{2, 554}_2 c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ p_1106 ∨ -b^{2, 554}_1 c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ p_1106 ∨ -b^{2, 554}_0 c in DIMACS: 6305 6306 -6307 1106 -6308 0 6305 6306 -6307 1106 -6309 0 6305 6306 -6307 1106 -6310 0 c 0-1 --> -1 c (-b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ -b^{2, 553}_0 ∧ -p_1106) -> ( b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ b^{2, 554}_0) c in CNF: c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ p_1106 ∨ b^{2, 554}_2 c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ p_1106 ∨ -b^{2, 554}_1 c b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ p_1106 ∨ b^{2, 554}_0 c in DIMACS: 6305 6306 6307 1106 6308 0 6305 6306 6307 1106 -6309 0 6305 6306 6307 1106 6310 0 c -1-1 --> -2 c ( b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ b^{2, 553}_0 ∧ -p_1106) -> ( b^{2, 554}_2 ∧ b^{2, 554}_1 ∧ -b^{2, 554}_0) c in CNF: c -b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ p_1106 ∨ b^{2, 554}_2 c -b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ p_1106 ∨ b^{2, 554}_1 c -b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ p_1106 ∨ -b^{2, 554}_0 c in DIMACS: -6305 6306 -6307 1106 6308 0 -6305 6306 -6307 1106 6309 0 -6305 6306 -6307 1106 -6310 0 c -2-1 --> break c ( b^{2, 553}_2 ∧ b^{2, 553}_1 ∧ -b^{2, 553}_0 ∧ -p_1106) -> break c in CNF: c -b^{2, 553}_2 ∨ -b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ p_1106 ∨ break c in DIMACS: -6305 -6306 6307 1106 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 553}_2 ∧ -b^{2, 553}_1 ∧ -b^{2, 553}_0 ∧ true) c in CNF: c -b^{2, 553}_2 ∨ b^{2, 553}_1 ∨ b^{2, 553}_0 ∨ false c in DIMACS: -6305 6306 6307 0 c 3 does not represent an automaton state. c -(-b^{2, 553}_2 ∧ b^{2, 553}_1 ∧ b^{2, 553}_0 ∧ true) c in CNF: c b^{2, 553}_2 ∨ -b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ false c in DIMACS: 6305 -6306 -6307 0 c -3 does not represent an automaton state. c -( b^{2, 553}_2 ∧ b^{2, 553}_1 ∧ b^{2, 553}_0 ∧ true) c in CNF: c -b^{2, 553}_2 ∨ -b^{2, 553}_1 ∨ -b^{2, 553}_0 ∨ false c in DIMACS: -6305 -6306 -6307 0 c i = 554 c -2+1 --> -1 c ( b^{2, 554}_2 ∧ b^{2, 554}_1 ∧ -b^{2, 554}_0 ∧ p_1108) -> ( b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ b^{2, 555}_0) c in CNF: c -b^{2, 554}_2 ∨ -b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ -p_1108 ∨ b^{2, 555}_2 c -b^{2, 554}_2 ∨ -b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ -p_1108 ∨ -b^{2, 555}_1 c -b^{2, 554}_2 ∨ -b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ -p_1108 ∨ b^{2, 555}_0 c in DIMACS: -6308 -6309 6310 -1108 6311 0 -6308 -6309 6310 -1108 -6312 0 -6308 -6309 6310 -1108 6313 0 c -1+1 --> 0 c ( b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ b^{2, 554}_0 ∧ p_1108) -> (-b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ -b^{2, 555}_0) c in CNF: c -b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ -p_1108 ∨ -b^{2, 555}_2 c -b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ -p_1108 ∨ -b^{2, 555}_1 c -b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ -p_1108 ∨ -b^{2, 555}_0 c in DIMACS: -6308 6309 -6310 -1108 -6311 0 -6308 6309 -6310 -1108 -6312 0 -6308 6309 -6310 -1108 -6313 0 c 0+1 --> 1 c (-b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ -b^{2, 554}_0 ∧ p_1108) -> (-b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ b^{2, 555}_0) c in CNF: c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ -p_1108 ∨ -b^{2, 555}_2 c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ -p_1108 ∨ -b^{2, 555}_1 c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ -p_1108 ∨ b^{2, 555}_0 c in DIMACS: 6308 6309 6310 -1108 -6311 0 6308 6309 6310 -1108 -6312 0 6308 6309 6310 -1108 6313 0 c 1+1 --> 2 c (-b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ b^{2, 554}_0 ∧ p_1108) -> (-b^{2, 555}_2 ∧ b^{2, 555}_1 ∧ -b^{2, 555}_0) c in CNF: c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ -p_1108 ∨ -b^{2, 555}_2 c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ -p_1108 ∨ b^{2, 555}_1 c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ -p_1108 ∨ -b^{2, 555}_0 c in DIMACS: 6308 6309 -6310 -1108 -6311 0 6308 6309 -6310 -1108 6312 0 6308 6309 -6310 -1108 -6313 0 c 2+1 --> break c (-b^{2, 554}_2 ∧ b^{2, 554}_1 ∧ -b^{2, 554}_0 ∧ p_1108) -> break c in CNF: c b^{2, 554}_2 ∨ -b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ -p_1108 ∨ break c in DIMACS: 6308 -6309 6310 -1108 1162 0 c 2-1 --> 1 c (-b^{2, 554}_2 ∧ b^{2, 554}_1 ∧ -b^{2, 554}_0 ∧ -p_1108) -> (-b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ b^{2, 555}_0) c in CNF: c b^{2, 554}_2 ∨ -b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ p_1108 ∨ -b^{2, 555}_2 c b^{2, 554}_2 ∨ -b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ p_1108 ∨ -b^{2, 555}_1 c b^{2, 554}_2 ∨ -b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ p_1108 ∨ b^{2, 555}_0 c in DIMACS: 6308 -6309 6310 1108 -6311 0 6308 -6309 6310 1108 -6312 0 6308 -6309 6310 1108 6313 0 c 1-1 --> 0 c (-b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ b^{2, 554}_0 ∧ -p_1108) -> (-b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ -b^{2, 555}_0) c in CNF: c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ p_1108 ∨ -b^{2, 555}_2 c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ p_1108 ∨ -b^{2, 555}_1 c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ p_1108 ∨ -b^{2, 555}_0 c in DIMACS: 6308 6309 -6310 1108 -6311 0 6308 6309 -6310 1108 -6312 0 6308 6309 -6310 1108 -6313 0 c 0-1 --> -1 c (-b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ -b^{2, 554}_0 ∧ -p_1108) -> ( b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ b^{2, 555}_0) c in CNF: c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ p_1108 ∨ b^{2, 555}_2 c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ p_1108 ∨ -b^{2, 555}_1 c b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ p_1108 ∨ b^{2, 555}_0 c in DIMACS: 6308 6309 6310 1108 6311 0 6308 6309 6310 1108 -6312 0 6308 6309 6310 1108 6313 0 c -1-1 --> -2 c ( b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ b^{2, 554}_0 ∧ -p_1108) -> ( b^{2, 555}_2 ∧ b^{2, 555}_1 ∧ -b^{2, 555}_0) c in CNF: c -b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ p_1108 ∨ b^{2, 555}_2 c -b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ p_1108 ∨ b^{2, 555}_1 c -b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ p_1108 ∨ -b^{2, 555}_0 c in DIMACS: -6308 6309 -6310 1108 6311 0 -6308 6309 -6310 1108 6312 0 -6308 6309 -6310 1108 -6313 0 c -2-1 --> break c ( b^{2, 554}_2 ∧ b^{2, 554}_1 ∧ -b^{2, 554}_0 ∧ -p_1108) -> break c in CNF: c -b^{2, 554}_2 ∨ -b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ p_1108 ∨ break c in DIMACS: -6308 -6309 6310 1108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 554}_2 ∧ -b^{2, 554}_1 ∧ -b^{2, 554}_0 ∧ true) c in CNF: c -b^{2, 554}_2 ∨ b^{2, 554}_1 ∨ b^{2, 554}_0 ∨ false c in DIMACS: -6308 6309 6310 0 c 3 does not represent an automaton state. c -(-b^{2, 554}_2 ∧ b^{2, 554}_1 ∧ b^{2, 554}_0 ∧ true) c in CNF: c b^{2, 554}_2 ∨ -b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ false c in DIMACS: 6308 -6309 -6310 0 c -3 does not represent an automaton state. c -( b^{2, 554}_2 ∧ b^{2, 554}_1 ∧ b^{2, 554}_0 ∧ true) c in CNF: c -b^{2, 554}_2 ∨ -b^{2, 554}_1 ∨ -b^{2, 554}_0 ∨ false c in DIMACS: -6308 -6309 -6310 0 c i = 555 c -2+1 --> -1 c ( b^{2, 555}_2 ∧ b^{2, 555}_1 ∧ -b^{2, 555}_0 ∧ p_1110) -> ( b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ b^{2, 556}_0) c in CNF: c -b^{2, 555}_2 ∨ -b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ -p_1110 ∨ b^{2, 556}_2 c -b^{2, 555}_2 ∨ -b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ -p_1110 ∨ -b^{2, 556}_1 c -b^{2, 555}_2 ∨ -b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ -p_1110 ∨ b^{2, 556}_0 c in DIMACS: -6311 -6312 6313 -1110 6314 0 -6311 -6312 6313 -1110 -6315 0 -6311 -6312 6313 -1110 6316 0 c -1+1 --> 0 c ( b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ b^{2, 555}_0 ∧ p_1110) -> (-b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ -b^{2, 556}_0) c in CNF: c -b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ -p_1110 ∨ -b^{2, 556}_2 c -b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ -p_1110 ∨ -b^{2, 556}_1 c -b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ -p_1110 ∨ -b^{2, 556}_0 c in DIMACS: -6311 6312 -6313 -1110 -6314 0 -6311 6312 -6313 -1110 -6315 0 -6311 6312 -6313 -1110 -6316 0 c 0+1 --> 1 c (-b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ -b^{2, 555}_0 ∧ p_1110) -> (-b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ b^{2, 556}_0) c in CNF: c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ -p_1110 ∨ -b^{2, 556}_2 c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ -p_1110 ∨ -b^{2, 556}_1 c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ -p_1110 ∨ b^{2, 556}_0 c in DIMACS: 6311 6312 6313 -1110 -6314 0 6311 6312 6313 -1110 -6315 0 6311 6312 6313 -1110 6316 0 c 1+1 --> 2 c (-b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ b^{2, 555}_0 ∧ p_1110) -> (-b^{2, 556}_2 ∧ b^{2, 556}_1 ∧ -b^{2, 556}_0) c in CNF: c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ -p_1110 ∨ -b^{2, 556}_2 c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ -p_1110 ∨ b^{2, 556}_1 c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ -p_1110 ∨ -b^{2, 556}_0 c in DIMACS: 6311 6312 -6313 -1110 -6314 0 6311 6312 -6313 -1110 6315 0 6311 6312 -6313 -1110 -6316 0 c 2+1 --> break c (-b^{2, 555}_2 ∧ b^{2, 555}_1 ∧ -b^{2, 555}_0 ∧ p_1110) -> break c in CNF: c b^{2, 555}_2 ∨ -b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ -p_1110 ∨ break c in DIMACS: 6311 -6312 6313 -1110 1162 0 c 2-1 --> 1 c (-b^{2, 555}_2 ∧ b^{2, 555}_1 ∧ -b^{2, 555}_0 ∧ -p_1110) -> (-b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ b^{2, 556}_0) c in CNF: c b^{2, 555}_2 ∨ -b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ p_1110 ∨ -b^{2, 556}_2 c b^{2, 555}_2 ∨ -b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ p_1110 ∨ -b^{2, 556}_1 c b^{2, 555}_2 ∨ -b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ p_1110 ∨ b^{2, 556}_0 c in DIMACS: 6311 -6312 6313 1110 -6314 0 6311 -6312 6313 1110 -6315 0 6311 -6312 6313 1110 6316 0 c 1-1 --> 0 c (-b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ b^{2, 555}_0 ∧ -p_1110) -> (-b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ -b^{2, 556}_0) c in CNF: c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ p_1110 ∨ -b^{2, 556}_2 c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ p_1110 ∨ -b^{2, 556}_1 c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ p_1110 ∨ -b^{2, 556}_0 c in DIMACS: 6311 6312 -6313 1110 -6314 0 6311 6312 -6313 1110 -6315 0 6311 6312 -6313 1110 -6316 0 c 0-1 --> -1 c (-b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ -b^{2, 555}_0 ∧ -p_1110) -> ( b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ b^{2, 556}_0) c in CNF: c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ p_1110 ∨ b^{2, 556}_2 c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ p_1110 ∨ -b^{2, 556}_1 c b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ p_1110 ∨ b^{2, 556}_0 c in DIMACS: 6311 6312 6313 1110 6314 0 6311 6312 6313 1110 -6315 0 6311 6312 6313 1110 6316 0 c -1-1 --> -2 c ( b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ b^{2, 555}_0 ∧ -p_1110) -> ( b^{2, 556}_2 ∧ b^{2, 556}_1 ∧ -b^{2, 556}_0) c in CNF: c -b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ p_1110 ∨ b^{2, 556}_2 c -b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ p_1110 ∨ b^{2, 556}_1 c -b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ p_1110 ∨ -b^{2, 556}_0 c in DIMACS: -6311 6312 -6313 1110 6314 0 -6311 6312 -6313 1110 6315 0 -6311 6312 -6313 1110 -6316 0 c -2-1 --> break c ( b^{2, 555}_2 ∧ b^{2, 555}_1 ∧ -b^{2, 555}_0 ∧ -p_1110) -> break c in CNF: c -b^{2, 555}_2 ∨ -b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ p_1110 ∨ break c in DIMACS: -6311 -6312 6313 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 555}_2 ∧ -b^{2, 555}_1 ∧ -b^{2, 555}_0 ∧ true) c in CNF: c -b^{2, 555}_2 ∨ b^{2, 555}_1 ∨ b^{2, 555}_0 ∨ false c in DIMACS: -6311 6312 6313 0 c 3 does not represent an automaton state. c -(-b^{2, 555}_2 ∧ b^{2, 555}_1 ∧ b^{2, 555}_0 ∧ true) c in CNF: c b^{2, 555}_2 ∨ -b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ false c in DIMACS: 6311 -6312 -6313 0 c -3 does not represent an automaton state. c -( b^{2, 555}_2 ∧ b^{2, 555}_1 ∧ b^{2, 555}_0 ∧ true) c in CNF: c -b^{2, 555}_2 ∨ -b^{2, 555}_1 ∨ -b^{2, 555}_0 ∨ false c in DIMACS: -6311 -6312 -6313 0 c i = 556 c -2+1 --> -1 c ( b^{2, 556}_2 ∧ b^{2, 556}_1 ∧ -b^{2, 556}_0 ∧ p_1112) -> ( b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ b^{2, 557}_0) c in CNF: c -b^{2, 556}_2 ∨ -b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ -p_1112 ∨ b^{2, 557}_2 c -b^{2, 556}_2 ∨ -b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ -p_1112 ∨ -b^{2, 557}_1 c -b^{2, 556}_2 ∨ -b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ -p_1112 ∨ b^{2, 557}_0 c in DIMACS: -6314 -6315 6316 -1112 6317 0 -6314 -6315 6316 -1112 -6318 0 -6314 -6315 6316 -1112 6319 0 c -1+1 --> 0 c ( b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ b^{2, 556}_0 ∧ p_1112) -> (-b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ -b^{2, 557}_0) c in CNF: c -b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ -p_1112 ∨ -b^{2, 557}_2 c -b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ -p_1112 ∨ -b^{2, 557}_1 c -b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ -p_1112 ∨ -b^{2, 557}_0 c in DIMACS: -6314 6315 -6316 -1112 -6317 0 -6314 6315 -6316 -1112 -6318 0 -6314 6315 -6316 -1112 -6319 0 c 0+1 --> 1 c (-b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ -b^{2, 556}_0 ∧ p_1112) -> (-b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ b^{2, 557}_0) c in CNF: c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ -p_1112 ∨ -b^{2, 557}_2 c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ -p_1112 ∨ -b^{2, 557}_1 c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ -p_1112 ∨ b^{2, 557}_0 c in DIMACS: 6314 6315 6316 -1112 -6317 0 6314 6315 6316 -1112 -6318 0 6314 6315 6316 -1112 6319 0 c 1+1 --> 2 c (-b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ b^{2, 556}_0 ∧ p_1112) -> (-b^{2, 557}_2 ∧ b^{2, 557}_1 ∧ -b^{2, 557}_0) c in CNF: c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ -p_1112 ∨ -b^{2, 557}_2 c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ -p_1112 ∨ b^{2, 557}_1 c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ -p_1112 ∨ -b^{2, 557}_0 c in DIMACS: 6314 6315 -6316 -1112 -6317 0 6314 6315 -6316 -1112 6318 0 6314 6315 -6316 -1112 -6319 0 c 2+1 --> break c (-b^{2, 556}_2 ∧ b^{2, 556}_1 ∧ -b^{2, 556}_0 ∧ p_1112) -> break c in CNF: c b^{2, 556}_2 ∨ -b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ -p_1112 ∨ break c in DIMACS: 6314 -6315 6316 -1112 1162 0 c 2-1 --> 1 c (-b^{2, 556}_2 ∧ b^{2, 556}_1 ∧ -b^{2, 556}_0 ∧ -p_1112) -> (-b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ b^{2, 557}_0) c in CNF: c b^{2, 556}_2 ∨ -b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ p_1112 ∨ -b^{2, 557}_2 c b^{2, 556}_2 ∨ -b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ p_1112 ∨ -b^{2, 557}_1 c b^{2, 556}_2 ∨ -b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ p_1112 ∨ b^{2, 557}_0 c in DIMACS: 6314 -6315 6316 1112 -6317 0 6314 -6315 6316 1112 -6318 0 6314 -6315 6316 1112 6319 0 c 1-1 --> 0 c (-b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ b^{2, 556}_0 ∧ -p_1112) -> (-b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ -b^{2, 557}_0) c in CNF: c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ p_1112 ∨ -b^{2, 557}_2 c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ p_1112 ∨ -b^{2, 557}_1 c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ p_1112 ∨ -b^{2, 557}_0 c in DIMACS: 6314 6315 -6316 1112 -6317 0 6314 6315 -6316 1112 -6318 0 6314 6315 -6316 1112 -6319 0 c 0-1 --> -1 c (-b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ -b^{2, 556}_0 ∧ -p_1112) -> ( b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ b^{2, 557}_0) c in CNF: c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ p_1112 ∨ b^{2, 557}_2 c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ p_1112 ∨ -b^{2, 557}_1 c b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ p_1112 ∨ b^{2, 557}_0 c in DIMACS: 6314 6315 6316 1112 6317 0 6314 6315 6316 1112 -6318 0 6314 6315 6316 1112 6319 0 c -1-1 --> -2 c ( b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ b^{2, 556}_0 ∧ -p_1112) -> ( b^{2, 557}_2 ∧ b^{2, 557}_1 ∧ -b^{2, 557}_0) c in CNF: c -b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ p_1112 ∨ b^{2, 557}_2 c -b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ p_1112 ∨ b^{2, 557}_1 c -b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ p_1112 ∨ -b^{2, 557}_0 c in DIMACS: -6314 6315 -6316 1112 6317 0 -6314 6315 -6316 1112 6318 0 -6314 6315 -6316 1112 -6319 0 c -2-1 --> break c ( b^{2, 556}_2 ∧ b^{2, 556}_1 ∧ -b^{2, 556}_0 ∧ -p_1112) -> break c in CNF: c -b^{2, 556}_2 ∨ -b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ p_1112 ∨ break c in DIMACS: -6314 -6315 6316 1112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 556}_2 ∧ -b^{2, 556}_1 ∧ -b^{2, 556}_0 ∧ true) c in CNF: c -b^{2, 556}_2 ∨ b^{2, 556}_1 ∨ b^{2, 556}_0 ∨ false c in DIMACS: -6314 6315 6316 0 c 3 does not represent an automaton state. c -(-b^{2, 556}_2 ∧ b^{2, 556}_1 ∧ b^{2, 556}_0 ∧ true) c in CNF: c b^{2, 556}_2 ∨ -b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ false c in DIMACS: 6314 -6315 -6316 0 c -3 does not represent an automaton state. c -( b^{2, 556}_2 ∧ b^{2, 556}_1 ∧ b^{2, 556}_0 ∧ true) c in CNF: c -b^{2, 556}_2 ∨ -b^{2, 556}_1 ∨ -b^{2, 556}_0 ∨ false c in DIMACS: -6314 -6315 -6316 0 c i = 557 c -2+1 --> -1 c ( b^{2, 557}_2 ∧ b^{2, 557}_1 ∧ -b^{2, 557}_0 ∧ p_1114) -> ( b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ b^{2, 558}_0) c in CNF: c -b^{2, 557}_2 ∨ -b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ -p_1114 ∨ b^{2, 558}_2 c -b^{2, 557}_2 ∨ -b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ -p_1114 ∨ -b^{2, 558}_1 c -b^{2, 557}_2 ∨ -b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ -p_1114 ∨ b^{2, 558}_0 c in DIMACS: -6317 -6318 6319 -1114 6320 0 -6317 -6318 6319 -1114 -6321 0 -6317 -6318 6319 -1114 6322 0 c -1+1 --> 0 c ( b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ b^{2, 557}_0 ∧ p_1114) -> (-b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ -b^{2, 558}_0) c in CNF: c -b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ -p_1114 ∨ -b^{2, 558}_2 c -b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ -p_1114 ∨ -b^{2, 558}_1 c -b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ -p_1114 ∨ -b^{2, 558}_0 c in DIMACS: -6317 6318 -6319 -1114 -6320 0 -6317 6318 -6319 -1114 -6321 0 -6317 6318 -6319 -1114 -6322 0 c 0+1 --> 1 c (-b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ -b^{2, 557}_0 ∧ p_1114) -> (-b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ b^{2, 558}_0) c in CNF: c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ -p_1114 ∨ -b^{2, 558}_2 c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ -p_1114 ∨ -b^{2, 558}_1 c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ -p_1114 ∨ b^{2, 558}_0 c in DIMACS: 6317 6318 6319 -1114 -6320 0 6317 6318 6319 -1114 -6321 0 6317 6318 6319 -1114 6322 0 c 1+1 --> 2 c (-b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ b^{2, 557}_0 ∧ p_1114) -> (-b^{2, 558}_2 ∧ b^{2, 558}_1 ∧ -b^{2, 558}_0) c in CNF: c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ -p_1114 ∨ -b^{2, 558}_2 c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ -p_1114 ∨ b^{2, 558}_1 c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ -p_1114 ∨ -b^{2, 558}_0 c in DIMACS: 6317 6318 -6319 -1114 -6320 0 6317 6318 -6319 -1114 6321 0 6317 6318 -6319 -1114 -6322 0 c 2+1 --> break c (-b^{2, 557}_2 ∧ b^{2, 557}_1 ∧ -b^{2, 557}_0 ∧ p_1114) -> break c in CNF: c b^{2, 557}_2 ∨ -b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ -p_1114 ∨ break c in DIMACS: 6317 -6318 6319 -1114 1162 0 c 2-1 --> 1 c (-b^{2, 557}_2 ∧ b^{2, 557}_1 ∧ -b^{2, 557}_0 ∧ -p_1114) -> (-b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ b^{2, 558}_0) c in CNF: c b^{2, 557}_2 ∨ -b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ p_1114 ∨ -b^{2, 558}_2 c b^{2, 557}_2 ∨ -b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ p_1114 ∨ -b^{2, 558}_1 c b^{2, 557}_2 ∨ -b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ p_1114 ∨ b^{2, 558}_0 c in DIMACS: 6317 -6318 6319 1114 -6320 0 6317 -6318 6319 1114 -6321 0 6317 -6318 6319 1114 6322 0 c 1-1 --> 0 c (-b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ b^{2, 557}_0 ∧ -p_1114) -> (-b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ -b^{2, 558}_0) c in CNF: c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ p_1114 ∨ -b^{2, 558}_2 c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ p_1114 ∨ -b^{2, 558}_1 c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ p_1114 ∨ -b^{2, 558}_0 c in DIMACS: 6317 6318 -6319 1114 -6320 0 6317 6318 -6319 1114 -6321 0 6317 6318 -6319 1114 -6322 0 c 0-1 --> -1 c (-b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ -b^{2, 557}_0 ∧ -p_1114) -> ( b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ b^{2, 558}_0) c in CNF: c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ p_1114 ∨ b^{2, 558}_2 c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ p_1114 ∨ -b^{2, 558}_1 c b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ p_1114 ∨ b^{2, 558}_0 c in DIMACS: 6317 6318 6319 1114 6320 0 6317 6318 6319 1114 -6321 0 6317 6318 6319 1114 6322 0 c -1-1 --> -2 c ( b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ b^{2, 557}_0 ∧ -p_1114) -> ( b^{2, 558}_2 ∧ b^{2, 558}_1 ∧ -b^{2, 558}_0) c in CNF: c -b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ p_1114 ∨ b^{2, 558}_2 c -b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ p_1114 ∨ b^{2, 558}_1 c -b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ p_1114 ∨ -b^{2, 558}_0 c in DIMACS: -6317 6318 -6319 1114 6320 0 -6317 6318 -6319 1114 6321 0 -6317 6318 -6319 1114 -6322 0 c -2-1 --> break c ( b^{2, 557}_2 ∧ b^{2, 557}_1 ∧ -b^{2, 557}_0 ∧ -p_1114) -> break c in CNF: c -b^{2, 557}_2 ∨ -b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ p_1114 ∨ break c in DIMACS: -6317 -6318 6319 1114 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 557}_2 ∧ -b^{2, 557}_1 ∧ -b^{2, 557}_0 ∧ true) c in CNF: c -b^{2, 557}_2 ∨ b^{2, 557}_1 ∨ b^{2, 557}_0 ∨ false c in DIMACS: -6317 6318 6319 0 c 3 does not represent an automaton state. c -(-b^{2, 557}_2 ∧ b^{2, 557}_1 ∧ b^{2, 557}_0 ∧ true) c in CNF: c b^{2, 557}_2 ∨ -b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ false c in DIMACS: 6317 -6318 -6319 0 c -3 does not represent an automaton state. c -( b^{2, 557}_2 ∧ b^{2, 557}_1 ∧ b^{2, 557}_0 ∧ true) c in CNF: c -b^{2, 557}_2 ∨ -b^{2, 557}_1 ∨ -b^{2, 557}_0 ∨ false c in DIMACS: -6317 -6318 -6319 0 c i = 558 c -2+1 --> -1 c ( b^{2, 558}_2 ∧ b^{2, 558}_1 ∧ -b^{2, 558}_0 ∧ p_1116) -> ( b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ b^{2, 559}_0) c in CNF: c -b^{2, 558}_2 ∨ -b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ -p_1116 ∨ b^{2, 559}_2 c -b^{2, 558}_2 ∨ -b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ -p_1116 ∨ -b^{2, 559}_1 c -b^{2, 558}_2 ∨ -b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ -p_1116 ∨ b^{2, 559}_0 c in DIMACS: -6320 -6321 6322 -1116 6323 0 -6320 -6321 6322 -1116 -6324 0 -6320 -6321 6322 -1116 6325 0 c -1+1 --> 0 c ( b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ b^{2, 558}_0 ∧ p_1116) -> (-b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ -b^{2, 559}_0) c in CNF: c -b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ -p_1116 ∨ -b^{2, 559}_2 c -b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ -p_1116 ∨ -b^{2, 559}_1 c -b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ -p_1116 ∨ -b^{2, 559}_0 c in DIMACS: -6320 6321 -6322 -1116 -6323 0 -6320 6321 -6322 -1116 -6324 0 -6320 6321 -6322 -1116 -6325 0 c 0+1 --> 1 c (-b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ -b^{2, 558}_0 ∧ p_1116) -> (-b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ b^{2, 559}_0) c in CNF: c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ -p_1116 ∨ -b^{2, 559}_2 c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ -p_1116 ∨ -b^{2, 559}_1 c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ -p_1116 ∨ b^{2, 559}_0 c in DIMACS: 6320 6321 6322 -1116 -6323 0 6320 6321 6322 -1116 -6324 0 6320 6321 6322 -1116 6325 0 c 1+1 --> 2 c (-b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ b^{2, 558}_0 ∧ p_1116) -> (-b^{2, 559}_2 ∧ b^{2, 559}_1 ∧ -b^{2, 559}_0) c in CNF: c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ -p_1116 ∨ -b^{2, 559}_2 c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ -p_1116 ∨ b^{2, 559}_1 c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ -p_1116 ∨ -b^{2, 559}_0 c in DIMACS: 6320 6321 -6322 -1116 -6323 0 6320 6321 -6322 -1116 6324 0 6320 6321 -6322 -1116 -6325 0 c 2+1 --> break c (-b^{2, 558}_2 ∧ b^{2, 558}_1 ∧ -b^{2, 558}_0 ∧ p_1116) -> break c in CNF: c b^{2, 558}_2 ∨ -b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ -p_1116 ∨ break c in DIMACS: 6320 -6321 6322 -1116 1162 0 c 2-1 --> 1 c (-b^{2, 558}_2 ∧ b^{2, 558}_1 ∧ -b^{2, 558}_0 ∧ -p_1116) -> (-b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ b^{2, 559}_0) c in CNF: c b^{2, 558}_2 ∨ -b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ p_1116 ∨ -b^{2, 559}_2 c b^{2, 558}_2 ∨ -b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ p_1116 ∨ -b^{2, 559}_1 c b^{2, 558}_2 ∨ -b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ p_1116 ∨ b^{2, 559}_0 c in DIMACS: 6320 -6321 6322 1116 -6323 0 6320 -6321 6322 1116 -6324 0 6320 -6321 6322 1116 6325 0 c 1-1 --> 0 c (-b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ b^{2, 558}_0 ∧ -p_1116) -> (-b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ -b^{2, 559}_0) c in CNF: c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ p_1116 ∨ -b^{2, 559}_2 c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ p_1116 ∨ -b^{2, 559}_1 c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ p_1116 ∨ -b^{2, 559}_0 c in DIMACS: 6320 6321 -6322 1116 -6323 0 6320 6321 -6322 1116 -6324 0 6320 6321 -6322 1116 -6325 0 c 0-1 --> -1 c (-b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ -b^{2, 558}_0 ∧ -p_1116) -> ( b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ b^{2, 559}_0) c in CNF: c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ p_1116 ∨ b^{2, 559}_2 c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ p_1116 ∨ -b^{2, 559}_1 c b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ p_1116 ∨ b^{2, 559}_0 c in DIMACS: 6320 6321 6322 1116 6323 0 6320 6321 6322 1116 -6324 0 6320 6321 6322 1116 6325 0 c -1-1 --> -2 c ( b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ b^{2, 558}_0 ∧ -p_1116) -> ( b^{2, 559}_2 ∧ b^{2, 559}_1 ∧ -b^{2, 559}_0) c in CNF: c -b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ p_1116 ∨ b^{2, 559}_2 c -b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ p_1116 ∨ b^{2, 559}_1 c -b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ p_1116 ∨ -b^{2, 559}_0 c in DIMACS: -6320 6321 -6322 1116 6323 0 -6320 6321 -6322 1116 6324 0 -6320 6321 -6322 1116 -6325 0 c -2-1 --> break c ( b^{2, 558}_2 ∧ b^{2, 558}_1 ∧ -b^{2, 558}_0 ∧ -p_1116) -> break c in CNF: c -b^{2, 558}_2 ∨ -b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ p_1116 ∨ break c in DIMACS: -6320 -6321 6322 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 558}_2 ∧ -b^{2, 558}_1 ∧ -b^{2, 558}_0 ∧ true) c in CNF: c -b^{2, 558}_2 ∨ b^{2, 558}_1 ∨ b^{2, 558}_0 ∨ false c in DIMACS: -6320 6321 6322 0 c 3 does not represent an automaton state. c -(-b^{2, 558}_2 ∧ b^{2, 558}_1 ∧ b^{2, 558}_0 ∧ true) c in CNF: c b^{2, 558}_2 ∨ -b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ false c in DIMACS: 6320 -6321 -6322 0 c -3 does not represent an automaton state. c -( b^{2, 558}_2 ∧ b^{2, 558}_1 ∧ b^{2, 558}_0 ∧ true) c in CNF: c -b^{2, 558}_2 ∨ -b^{2, 558}_1 ∨ -b^{2, 558}_0 ∨ false c in DIMACS: -6320 -6321 -6322 0 c i = 559 c -2+1 --> -1 c ( b^{2, 559}_2 ∧ b^{2, 559}_1 ∧ -b^{2, 559}_0 ∧ p_1118) -> ( b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ b^{2, 560}_0) c in CNF: c -b^{2, 559}_2 ∨ -b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ -p_1118 ∨ b^{2, 560}_2 c -b^{2, 559}_2 ∨ -b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ -p_1118 ∨ -b^{2, 560}_1 c -b^{2, 559}_2 ∨ -b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ -p_1118 ∨ b^{2, 560}_0 c in DIMACS: -6323 -6324 6325 -1118 6326 0 -6323 -6324 6325 -1118 -6327 0 -6323 -6324 6325 -1118 6328 0 c -1+1 --> 0 c ( b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ b^{2, 559}_0 ∧ p_1118) -> (-b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ -b^{2, 560}_0) c in CNF: c -b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ -p_1118 ∨ -b^{2, 560}_2 c -b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ -p_1118 ∨ -b^{2, 560}_1 c -b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ -p_1118 ∨ -b^{2, 560}_0 c in DIMACS: -6323 6324 -6325 -1118 -6326 0 -6323 6324 -6325 -1118 -6327 0 -6323 6324 -6325 -1118 -6328 0 c 0+1 --> 1 c (-b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ -b^{2, 559}_0 ∧ p_1118) -> (-b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ b^{2, 560}_0) c in CNF: c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ -p_1118 ∨ -b^{2, 560}_2 c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ -p_1118 ∨ -b^{2, 560}_1 c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ -p_1118 ∨ b^{2, 560}_0 c in DIMACS: 6323 6324 6325 -1118 -6326 0 6323 6324 6325 -1118 -6327 0 6323 6324 6325 -1118 6328 0 c 1+1 --> 2 c (-b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ b^{2, 559}_0 ∧ p_1118) -> (-b^{2, 560}_2 ∧ b^{2, 560}_1 ∧ -b^{2, 560}_0) c in CNF: c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ -p_1118 ∨ -b^{2, 560}_2 c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ -p_1118 ∨ b^{2, 560}_1 c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ -p_1118 ∨ -b^{2, 560}_0 c in DIMACS: 6323 6324 -6325 -1118 -6326 0 6323 6324 -6325 -1118 6327 0 6323 6324 -6325 -1118 -6328 0 c 2+1 --> break c (-b^{2, 559}_2 ∧ b^{2, 559}_1 ∧ -b^{2, 559}_0 ∧ p_1118) -> break c in CNF: c b^{2, 559}_2 ∨ -b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ -p_1118 ∨ break c in DIMACS: 6323 -6324 6325 -1118 1162 0 c 2-1 --> 1 c (-b^{2, 559}_2 ∧ b^{2, 559}_1 ∧ -b^{2, 559}_0 ∧ -p_1118) -> (-b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ b^{2, 560}_0) c in CNF: c b^{2, 559}_2 ∨ -b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ p_1118 ∨ -b^{2, 560}_2 c b^{2, 559}_2 ∨ -b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ p_1118 ∨ -b^{2, 560}_1 c b^{2, 559}_2 ∨ -b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ p_1118 ∨ b^{2, 560}_0 c in DIMACS: 6323 -6324 6325 1118 -6326 0 6323 -6324 6325 1118 -6327 0 6323 -6324 6325 1118 6328 0 c 1-1 --> 0 c (-b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ b^{2, 559}_0 ∧ -p_1118) -> (-b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ -b^{2, 560}_0) c in CNF: c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ p_1118 ∨ -b^{2, 560}_2 c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ p_1118 ∨ -b^{2, 560}_1 c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ p_1118 ∨ -b^{2, 560}_0 c in DIMACS: 6323 6324 -6325 1118 -6326 0 6323 6324 -6325 1118 -6327 0 6323 6324 -6325 1118 -6328 0 c 0-1 --> -1 c (-b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ -b^{2, 559}_0 ∧ -p_1118) -> ( b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ b^{2, 560}_0) c in CNF: c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ p_1118 ∨ b^{2, 560}_2 c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ p_1118 ∨ -b^{2, 560}_1 c b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ p_1118 ∨ b^{2, 560}_0 c in DIMACS: 6323 6324 6325 1118 6326 0 6323 6324 6325 1118 -6327 0 6323 6324 6325 1118 6328 0 c -1-1 --> -2 c ( b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ b^{2, 559}_0 ∧ -p_1118) -> ( b^{2, 560}_2 ∧ b^{2, 560}_1 ∧ -b^{2, 560}_0) c in CNF: c -b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ p_1118 ∨ b^{2, 560}_2 c -b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ p_1118 ∨ b^{2, 560}_1 c -b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ p_1118 ∨ -b^{2, 560}_0 c in DIMACS: -6323 6324 -6325 1118 6326 0 -6323 6324 -6325 1118 6327 0 -6323 6324 -6325 1118 -6328 0 c -2-1 --> break c ( b^{2, 559}_2 ∧ b^{2, 559}_1 ∧ -b^{2, 559}_0 ∧ -p_1118) -> break c in CNF: c -b^{2, 559}_2 ∨ -b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ p_1118 ∨ break c in DIMACS: -6323 -6324 6325 1118 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 559}_2 ∧ -b^{2, 559}_1 ∧ -b^{2, 559}_0 ∧ true) c in CNF: c -b^{2, 559}_2 ∨ b^{2, 559}_1 ∨ b^{2, 559}_0 ∨ false c in DIMACS: -6323 6324 6325 0 c 3 does not represent an automaton state. c -(-b^{2, 559}_2 ∧ b^{2, 559}_1 ∧ b^{2, 559}_0 ∧ true) c in CNF: c b^{2, 559}_2 ∨ -b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ false c in DIMACS: 6323 -6324 -6325 0 c -3 does not represent an automaton state. c -( b^{2, 559}_2 ∧ b^{2, 559}_1 ∧ b^{2, 559}_0 ∧ true) c in CNF: c -b^{2, 559}_2 ∨ -b^{2, 559}_1 ∨ -b^{2, 559}_0 ∨ false c in DIMACS: -6323 -6324 -6325 0 c i = 560 c -2+1 --> -1 c ( b^{2, 560}_2 ∧ b^{2, 560}_1 ∧ -b^{2, 560}_0 ∧ p_1120) -> ( b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ b^{2, 561}_0) c in CNF: c -b^{2, 560}_2 ∨ -b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ -p_1120 ∨ b^{2, 561}_2 c -b^{2, 560}_2 ∨ -b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ -p_1120 ∨ -b^{2, 561}_1 c -b^{2, 560}_2 ∨ -b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ -p_1120 ∨ b^{2, 561}_0 c in DIMACS: -6326 -6327 6328 -1120 6329 0 -6326 -6327 6328 -1120 -6330 0 -6326 -6327 6328 -1120 6331 0 c -1+1 --> 0 c ( b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ b^{2, 560}_0 ∧ p_1120) -> (-b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ -b^{2, 561}_0) c in CNF: c -b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ -p_1120 ∨ -b^{2, 561}_2 c -b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ -p_1120 ∨ -b^{2, 561}_1 c -b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ -p_1120 ∨ -b^{2, 561}_0 c in DIMACS: -6326 6327 -6328 -1120 -6329 0 -6326 6327 -6328 -1120 -6330 0 -6326 6327 -6328 -1120 -6331 0 c 0+1 --> 1 c (-b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ -b^{2, 560}_0 ∧ p_1120) -> (-b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ b^{2, 561}_0) c in CNF: c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ -p_1120 ∨ -b^{2, 561}_2 c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ -p_1120 ∨ -b^{2, 561}_1 c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ -p_1120 ∨ b^{2, 561}_0 c in DIMACS: 6326 6327 6328 -1120 -6329 0 6326 6327 6328 -1120 -6330 0 6326 6327 6328 -1120 6331 0 c 1+1 --> 2 c (-b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ b^{2, 560}_0 ∧ p_1120) -> (-b^{2, 561}_2 ∧ b^{2, 561}_1 ∧ -b^{2, 561}_0) c in CNF: c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ -p_1120 ∨ -b^{2, 561}_2 c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ -p_1120 ∨ b^{2, 561}_1 c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ -p_1120 ∨ -b^{2, 561}_0 c in DIMACS: 6326 6327 -6328 -1120 -6329 0 6326 6327 -6328 -1120 6330 0 6326 6327 -6328 -1120 -6331 0 c 2+1 --> break c (-b^{2, 560}_2 ∧ b^{2, 560}_1 ∧ -b^{2, 560}_0 ∧ p_1120) -> break c in CNF: c b^{2, 560}_2 ∨ -b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ -p_1120 ∨ break c in DIMACS: 6326 -6327 6328 -1120 1162 0 c 2-1 --> 1 c (-b^{2, 560}_2 ∧ b^{2, 560}_1 ∧ -b^{2, 560}_0 ∧ -p_1120) -> (-b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ b^{2, 561}_0) c in CNF: c b^{2, 560}_2 ∨ -b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ p_1120 ∨ -b^{2, 561}_2 c b^{2, 560}_2 ∨ -b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ p_1120 ∨ -b^{2, 561}_1 c b^{2, 560}_2 ∨ -b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ p_1120 ∨ b^{2, 561}_0 c in DIMACS: 6326 -6327 6328 1120 -6329 0 6326 -6327 6328 1120 -6330 0 6326 -6327 6328 1120 6331 0 c 1-1 --> 0 c (-b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ b^{2, 560}_0 ∧ -p_1120) -> (-b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ -b^{2, 561}_0) c in CNF: c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ p_1120 ∨ -b^{2, 561}_2 c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ p_1120 ∨ -b^{2, 561}_1 c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ p_1120 ∨ -b^{2, 561}_0 c in DIMACS: 6326 6327 -6328 1120 -6329 0 6326 6327 -6328 1120 -6330 0 6326 6327 -6328 1120 -6331 0 c 0-1 --> -1 c (-b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ -b^{2, 560}_0 ∧ -p_1120) -> ( b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ b^{2, 561}_0) c in CNF: c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ p_1120 ∨ b^{2, 561}_2 c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ p_1120 ∨ -b^{2, 561}_1 c b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ p_1120 ∨ b^{2, 561}_0 c in DIMACS: 6326 6327 6328 1120 6329 0 6326 6327 6328 1120 -6330 0 6326 6327 6328 1120 6331 0 c -1-1 --> -2 c ( b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ b^{2, 560}_0 ∧ -p_1120) -> ( b^{2, 561}_2 ∧ b^{2, 561}_1 ∧ -b^{2, 561}_0) c in CNF: c -b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ p_1120 ∨ b^{2, 561}_2 c -b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ p_1120 ∨ b^{2, 561}_1 c -b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ p_1120 ∨ -b^{2, 561}_0 c in DIMACS: -6326 6327 -6328 1120 6329 0 -6326 6327 -6328 1120 6330 0 -6326 6327 -6328 1120 -6331 0 c -2-1 --> break c ( b^{2, 560}_2 ∧ b^{2, 560}_1 ∧ -b^{2, 560}_0 ∧ -p_1120) -> break c in CNF: c -b^{2, 560}_2 ∨ -b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ p_1120 ∨ break c in DIMACS: -6326 -6327 6328 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 560}_2 ∧ -b^{2, 560}_1 ∧ -b^{2, 560}_0 ∧ true) c in CNF: c -b^{2, 560}_2 ∨ b^{2, 560}_1 ∨ b^{2, 560}_0 ∨ false c in DIMACS: -6326 6327 6328 0 c 3 does not represent an automaton state. c -(-b^{2, 560}_2 ∧ b^{2, 560}_1 ∧ b^{2, 560}_0 ∧ true) c in CNF: c b^{2, 560}_2 ∨ -b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ false c in DIMACS: 6326 -6327 -6328 0 c -3 does not represent an automaton state. c -( b^{2, 560}_2 ∧ b^{2, 560}_1 ∧ b^{2, 560}_0 ∧ true) c in CNF: c -b^{2, 560}_2 ∨ -b^{2, 560}_1 ∨ -b^{2, 560}_0 ∨ false c in DIMACS: -6326 -6327 -6328 0 c i = 561 c -2+1 --> -1 c ( b^{2, 561}_2 ∧ b^{2, 561}_1 ∧ -b^{2, 561}_0 ∧ p_1122) -> ( b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ b^{2, 562}_0) c in CNF: c -b^{2, 561}_2 ∨ -b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ -p_1122 ∨ b^{2, 562}_2 c -b^{2, 561}_2 ∨ -b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ -p_1122 ∨ -b^{2, 562}_1 c -b^{2, 561}_2 ∨ -b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ -p_1122 ∨ b^{2, 562}_0 c in DIMACS: -6329 -6330 6331 -1122 6332 0 -6329 -6330 6331 -1122 -6333 0 -6329 -6330 6331 -1122 6334 0 c -1+1 --> 0 c ( b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ b^{2, 561}_0 ∧ p_1122) -> (-b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ -b^{2, 562}_0) c in CNF: c -b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ -p_1122 ∨ -b^{2, 562}_2 c -b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ -p_1122 ∨ -b^{2, 562}_1 c -b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ -p_1122 ∨ -b^{2, 562}_0 c in DIMACS: -6329 6330 -6331 -1122 -6332 0 -6329 6330 -6331 -1122 -6333 0 -6329 6330 -6331 -1122 -6334 0 c 0+1 --> 1 c (-b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ -b^{2, 561}_0 ∧ p_1122) -> (-b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ b^{2, 562}_0) c in CNF: c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ -p_1122 ∨ -b^{2, 562}_2 c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ -p_1122 ∨ -b^{2, 562}_1 c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ -p_1122 ∨ b^{2, 562}_0 c in DIMACS: 6329 6330 6331 -1122 -6332 0 6329 6330 6331 -1122 -6333 0 6329 6330 6331 -1122 6334 0 c 1+1 --> 2 c (-b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ b^{2, 561}_0 ∧ p_1122) -> (-b^{2, 562}_2 ∧ b^{2, 562}_1 ∧ -b^{2, 562}_0) c in CNF: c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ -p_1122 ∨ -b^{2, 562}_2 c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ -p_1122 ∨ b^{2, 562}_1 c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ -p_1122 ∨ -b^{2, 562}_0 c in DIMACS: 6329 6330 -6331 -1122 -6332 0 6329 6330 -6331 -1122 6333 0 6329 6330 -6331 -1122 -6334 0 c 2+1 --> break c (-b^{2, 561}_2 ∧ b^{2, 561}_1 ∧ -b^{2, 561}_0 ∧ p_1122) -> break c in CNF: c b^{2, 561}_2 ∨ -b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ -p_1122 ∨ break c in DIMACS: 6329 -6330 6331 -1122 1162 0 c 2-1 --> 1 c (-b^{2, 561}_2 ∧ b^{2, 561}_1 ∧ -b^{2, 561}_0 ∧ -p_1122) -> (-b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ b^{2, 562}_0) c in CNF: c b^{2, 561}_2 ∨ -b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ p_1122 ∨ -b^{2, 562}_2 c b^{2, 561}_2 ∨ -b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ p_1122 ∨ -b^{2, 562}_1 c b^{2, 561}_2 ∨ -b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ p_1122 ∨ b^{2, 562}_0 c in DIMACS: 6329 -6330 6331 1122 -6332 0 6329 -6330 6331 1122 -6333 0 6329 -6330 6331 1122 6334 0 c 1-1 --> 0 c (-b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ b^{2, 561}_0 ∧ -p_1122) -> (-b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ -b^{2, 562}_0) c in CNF: c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ p_1122 ∨ -b^{2, 562}_2 c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ p_1122 ∨ -b^{2, 562}_1 c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ p_1122 ∨ -b^{2, 562}_0 c in DIMACS: 6329 6330 -6331 1122 -6332 0 6329 6330 -6331 1122 -6333 0 6329 6330 -6331 1122 -6334 0 c 0-1 --> -1 c (-b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ -b^{2, 561}_0 ∧ -p_1122) -> ( b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ b^{2, 562}_0) c in CNF: c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ p_1122 ∨ b^{2, 562}_2 c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ p_1122 ∨ -b^{2, 562}_1 c b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ p_1122 ∨ b^{2, 562}_0 c in DIMACS: 6329 6330 6331 1122 6332 0 6329 6330 6331 1122 -6333 0 6329 6330 6331 1122 6334 0 c -1-1 --> -2 c ( b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ b^{2, 561}_0 ∧ -p_1122) -> ( b^{2, 562}_2 ∧ b^{2, 562}_1 ∧ -b^{2, 562}_0) c in CNF: c -b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ p_1122 ∨ b^{2, 562}_2 c -b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ p_1122 ∨ b^{2, 562}_1 c -b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ p_1122 ∨ -b^{2, 562}_0 c in DIMACS: -6329 6330 -6331 1122 6332 0 -6329 6330 -6331 1122 6333 0 -6329 6330 -6331 1122 -6334 0 c -2-1 --> break c ( b^{2, 561}_2 ∧ b^{2, 561}_1 ∧ -b^{2, 561}_0 ∧ -p_1122) -> break c in CNF: c -b^{2, 561}_2 ∨ -b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ p_1122 ∨ break c in DIMACS: -6329 -6330 6331 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 561}_2 ∧ -b^{2, 561}_1 ∧ -b^{2, 561}_0 ∧ true) c in CNF: c -b^{2, 561}_2 ∨ b^{2, 561}_1 ∨ b^{2, 561}_0 ∨ false c in DIMACS: -6329 6330 6331 0 c 3 does not represent an automaton state. c -(-b^{2, 561}_2 ∧ b^{2, 561}_1 ∧ b^{2, 561}_0 ∧ true) c in CNF: c b^{2, 561}_2 ∨ -b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ false c in DIMACS: 6329 -6330 -6331 0 c -3 does not represent an automaton state. c -( b^{2, 561}_2 ∧ b^{2, 561}_1 ∧ b^{2, 561}_0 ∧ true) c in CNF: c -b^{2, 561}_2 ∨ -b^{2, 561}_1 ∨ -b^{2, 561}_0 ∨ false c in DIMACS: -6329 -6330 -6331 0 c i = 562 c -2+1 --> -1 c ( b^{2, 562}_2 ∧ b^{2, 562}_1 ∧ -b^{2, 562}_0 ∧ p_1124) -> ( b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ b^{2, 563}_0) c in CNF: c -b^{2, 562}_2 ∨ -b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ -p_1124 ∨ b^{2, 563}_2 c -b^{2, 562}_2 ∨ -b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ -p_1124 ∨ -b^{2, 563}_1 c -b^{2, 562}_2 ∨ -b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ -p_1124 ∨ b^{2, 563}_0 c in DIMACS: -6332 -6333 6334 -1124 6335 0 -6332 -6333 6334 -1124 -6336 0 -6332 -6333 6334 -1124 6337 0 c -1+1 --> 0 c ( b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ b^{2, 562}_0 ∧ p_1124) -> (-b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ -b^{2, 563}_0) c in CNF: c -b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ -p_1124 ∨ -b^{2, 563}_2 c -b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ -p_1124 ∨ -b^{2, 563}_1 c -b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ -p_1124 ∨ -b^{2, 563}_0 c in DIMACS: -6332 6333 -6334 -1124 -6335 0 -6332 6333 -6334 -1124 -6336 0 -6332 6333 -6334 -1124 -6337 0 c 0+1 --> 1 c (-b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ -b^{2, 562}_0 ∧ p_1124) -> (-b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ b^{2, 563}_0) c in CNF: c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ -p_1124 ∨ -b^{2, 563}_2 c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ -p_1124 ∨ -b^{2, 563}_1 c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ -p_1124 ∨ b^{2, 563}_0 c in DIMACS: 6332 6333 6334 -1124 -6335 0 6332 6333 6334 -1124 -6336 0 6332 6333 6334 -1124 6337 0 c 1+1 --> 2 c (-b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ b^{2, 562}_0 ∧ p_1124) -> (-b^{2, 563}_2 ∧ b^{2, 563}_1 ∧ -b^{2, 563}_0) c in CNF: c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ -p_1124 ∨ -b^{2, 563}_2 c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ -p_1124 ∨ b^{2, 563}_1 c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ -p_1124 ∨ -b^{2, 563}_0 c in DIMACS: 6332 6333 -6334 -1124 -6335 0 6332 6333 -6334 -1124 6336 0 6332 6333 -6334 -1124 -6337 0 c 2+1 --> break c (-b^{2, 562}_2 ∧ b^{2, 562}_1 ∧ -b^{2, 562}_0 ∧ p_1124) -> break c in CNF: c b^{2, 562}_2 ∨ -b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ -p_1124 ∨ break c in DIMACS: 6332 -6333 6334 -1124 1162 0 c 2-1 --> 1 c (-b^{2, 562}_2 ∧ b^{2, 562}_1 ∧ -b^{2, 562}_0 ∧ -p_1124) -> (-b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ b^{2, 563}_0) c in CNF: c b^{2, 562}_2 ∨ -b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ p_1124 ∨ -b^{2, 563}_2 c b^{2, 562}_2 ∨ -b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ p_1124 ∨ -b^{2, 563}_1 c b^{2, 562}_2 ∨ -b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ p_1124 ∨ b^{2, 563}_0 c in DIMACS: 6332 -6333 6334 1124 -6335 0 6332 -6333 6334 1124 -6336 0 6332 -6333 6334 1124 6337 0 c 1-1 --> 0 c (-b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ b^{2, 562}_0 ∧ -p_1124) -> (-b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ -b^{2, 563}_0) c in CNF: c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ p_1124 ∨ -b^{2, 563}_2 c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ p_1124 ∨ -b^{2, 563}_1 c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ p_1124 ∨ -b^{2, 563}_0 c in DIMACS: 6332 6333 -6334 1124 -6335 0 6332 6333 -6334 1124 -6336 0 6332 6333 -6334 1124 -6337 0 c 0-1 --> -1 c (-b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ -b^{2, 562}_0 ∧ -p_1124) -> ( b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ b^{2, 563}_0) c in CNF: c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ p_1124 ∨ b^{2, 563}_2 c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ p_1124 ∨ -b^{2, 563}_1 c b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ p_1124 ∨ b^{2, 563}_0 c in DIMACS: 6332 6333 6334 1124 6335 0 6332 6333 6334 1124 -6336 0 6332 6333 6334 1124 6337 0 c -1-1 --> -2 c ( b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ b^{2, 562}_0 ∧ -p_1124) -> ( b^{2, 563}_2 ∧ b^{2, 563}_1 ∧ -b^{2, 563}_0) c in CNF: c -b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ p_1124 ∨ b^{2, 563}_2 c -b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ p_1124 ∨ b^{2, 563}_1 c -b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ p_1124 ∨ -b^{2, 563}_0 c in DIMACS: -6332 6333 -6334 1124 6335 0 -6332 6333 -6334 1124 6336 0 -6332 6333 -6334 1124 -6337 0 c -2-1 --> break c ( b^{2, 562}_2 ∧ b^{2, 562}_1 ∧ -b^{2, 562}_0 ∧ -p_1124) -> break c in CNF: c -b^{2, 562}_2 ∨ -b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ p_1124 ∨ break c in DIMACS: -6332 -6333 6334 1124 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 562}_2 ∧ -b^{2, 562}_1 ∧ -b^{2, 562}_0 ∧ true) c in CNF: c -b^{2, 562}_2 ∨ b^{2, 562}_1 ∨ b^{2, 562}_0 ∨ false c in DIMACS: -6332 6333 6334 0 c 3 does not represent an automaton state. c -(-b^{2, 562}_2 ∧ b^{2, 562}_1 ∧ b^{2, 562}_0 ∧ true) c in CNF: c b^{2, 562}_2 ∨ -b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ false c in DIMACS: 6332 -6333 -6334 0 c -3 does not represent an automaton state. c -( b^{2, 562}_2 ∧ b^{2, 562}_1 ∧ b^{2, 562}_0 ∧ true) c in CNF: c -b^{2, 562}_2 ∨ -b^{2, 562}_1 ∨ -b^{2, 562}_0 ∨ false c in DIMACS: -6332 -6333 -6334 0 c i = 563 c -2+1 --> -1 c ( b^{2, 563}_2 ∧ b^{2, 563}_1 ∧ -b^{2, 563}_0 ∧ p_1126) -> ( b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ b^{2, 564}_0) c in CNF: c -b^{2, 563}_2 ∨ -b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ -p_1126 ∨ b^{2, 564}_2 c -b^{2, 563}_2 ∨ -b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ -p_1126 ∨ -b^{2, 564}_1 c -b^{2, 563}_2 ∨ -b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ -p_1126 ∨ b^{2, 564}_0 c in DIMACS: -6335 -6336 6337 -1126 6338 0 -6335 -6336 6337 -1126 -6339 0 -6335 -6336 6337 -1126 6340 0 c -1+1 --> 0 c ( b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ b^{2, 563}_0 ∧ p_1126) -> (-b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ -b^{2, 564}_0) c in CNF: c -b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ -p_1126 ∨ -b^{2, 564}_2 c -b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ -p_1126 ∨ -b^{2, 564}_1 c -b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ -p_1126 ∨ -b^{2, 564}_0 c in DIMACS: -6335 6336 -6337 -1126 -6338 0 -6335 6336 -6337 -1126 -6339 0 -6335 6336 -6337 -1126 -6340 0 c 0+1 --> 1 c (-b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ -b^{2, 563}_0 ∧ p_1126) -> (-b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ b^{2, 564}_0) c in CNF: c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ -p_1126 ∨ -b^{2, 564}_2 c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ -p_1126 ∨ -b^{2, 564}_1 c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ -p_1126 ∨ b^{2, 564}_0 c in DIMACS: 6335 6336 6337 -1126 -6338 0 6335 6336 6337 -1126 -6339 0 6335 6336 6337 -1126 6340 0 c 1+1 --> 2 c (-b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ b^{2, 563}_0 ∧ p_1126) -> (-b^{2, 564}_2 ∧ b^{2, 564}_1 ∧ -b^{2, 564}_0) c in CNF: c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ -p_1126 ∨ -b^{2, 564}_2 c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ -p_1126 ∨ b^{2, 564}_1 c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ -p_1126 ∨ -b^{2, 564}_0 c in DIMACS: 6335 6336 -6337 -1126 -6338 0 6335 6336 -6337 -1126 6339 0 6335 6336 -6337 -1126 -6340 0 c 2+1 --> break c (-b^{2, 563}_2 ∧ b^{2, 563}_1 ∧ -b^{2, 563}_0 ∧ p_1126) -> break c in CNF: c b^{2, 563}_2 ∨ -b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ -p_1126 ∨ break c in DIMACS: 6335 -6336 6337 -1126 1162 0 c 2-1 --> 1 c (-b^{2, 563}_2 ∧ b^{2, 563}_1 ∧ -b^{2, 563}_0 ∧ -p_1126) -> (-b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ b^{2, 564}_0) c in CNF: c b^{2, 563}_2 ∨ -b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ p_1126 ∨ -b^{2, 564}_2 c b^{2, 563}_2 ∨ -b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ p_1126 ∨ -b^{2, 564}_1 c b^{2, 563}_2 ∨ -b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ p_1126 ∨ b^{2, 564}_0 c in DIMACS: 6335 -6336 6337 1126 -6338 0 6335 -6336 6337 1126 -6339 0 6335 -6336 6337 1126 6340 0 c 1-1 --> 0 c (-b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ b^{2, 563}_0 ∧ -p_1126) -> (-b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ -b^{2, 564}_0) c in CNF: c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ p_1126 ∨ -b^{2, 564}_2 c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ p_1126 ∨ -b^{2, 564}_1 c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ p_1126 ∨ -b^{2, 564}_0 c in DIMACS: 6335 6336 -6337 1126 -6338 0 6335 6336 -6337 1126 -6339 0 6335 6336 -6337 1126 -6340 0 c 0-1 --> -1 c (-b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ -b^{2, 563}_0 ∧ -p_1126) -> ( b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ b^{2, 564}_0) c in CNF: c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ p_1126 ∨ b^{2, 564}_2 c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ p_1126 ∨ -b^{2, 564}_1 c b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ p_1126 ∨ b^{2, 564}_0 c in DIMACS: 6335 6336 6337 1126 6338 0 6335 6336 6337 1126 -6339 0 6335 6336 6337 1126 6340 0 c -1-1 --> -2 c ( b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ b^{2, 563}_0 ∧ -p_1126) -> ( b^{2, 564}_2 ∧ b^{2, 564}_1 ∧ -b^{2, 564}_0) c in CNF: c -b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ p_1126 ∨ b^{2, 564}_2 c -b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ p_1126 ∨ b^{2, 564}_1 c -b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ p_1126 ∨ -b^{2, 564}_0 c in DIMACS: -6335 6336 -6337 1126 6338 0 -6335 6336 -6337 1126 6339 0 -6335 6336 -6337 1126 -6340 0 c -2-1 --> break c ( b^{2, 563}_2 ∧ b^{2, 563}_1 ∧ -b^{2, 563}_0 ∧ -p_1126) -> break c in CNF: c -b^{2, 563}_2 ∨ -b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ p_1126 ∨ break c in DIMACS: -6335 -6336 6337 1126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 563}_2 ∧ -b^{2, 563}_1 ∧ -b^{2, 563}_0 ∧ true) c in CNF: c -b^{2, 563}_2 ∨ b^{2, 563}_1 ∨ b^{2, 563}_0 ∨ false c in DIMACS: -6335 6336 6337 0 c 3 does not represent an automaton state. c -(-b^{2, 563}_2 ∧ b^{2, 563}_1 ∧ b^{2, 563}_0 ∧ true) c in CNF: c b^{2, 563}_2 ∨ -b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ false c in DIMACS: 6335 -6336 -6337 0 c -3 does not represent an automaton state. c -( b^{2, 563}_2 ∧ b^{2, 563}_1 ∧ b^{2, 563}_0 ∧ true) c in CNF: c -b^{2, 563}_2 ∨ -b^{2, 563}_1 ∨ -b^{2, 563}_0 ∨ false c in DIMACS: -6335 -6336 -6337 0 c i = 564 c -2+1 --> -1 c ( b^{2, 564}_2 ∧ b^{2, 564}_1 ∧ -b^{2, 564}_0 ∧ p_1128) -> ( b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ b^{2, 565}_0) c in CNF: c -b^{2, 564}_2 ∨ -b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ -p_1128 ∨ b^{2, 565}_2 c -b^{2, 564}_2 ∨ -b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ -p_1128 ∨ -b^{2, 565}_1 c -b^{2, 564}_2 ∨ -b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ -p_1128 ∨ b^{2, 565}_0 c in DIMACS: -6338 -6339 6340 -1128 6341 0 -6338 -6339 6340 -1128 -6342 0 -6338 -6339 6340 -1128 6343 0 c -1+1 --> 0 c ( b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ b^{2, 564}_0 ∧ p_1128) -> (-b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ -b^{2, 565}_0) c in CNF: c -b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ -p_1128 ∨ -b^{2, 565}_2 c -b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ -p_1128 ∨ -b^{2, 565}_1 c -b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ -p_1128 ∨ -b^{2, 565}_0 c in DIMACS: -6338 6339 -6340 -1128 -6341 0 -6338 6339 -6340 -1128 -6342 0 -6338 6339 -6340 -1128 -6343 0 c 0+1 --> 1 c (-b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ -b^{2, 564}_0 ∧ p_1128) -> (-b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ b^{2, 565}_0) c in CNF: c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ -p_1128 ∨ -b^{2, 565}_2 c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ -p_1128 ∨ -b^{2, 565}_1 c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ -p_1128 ∨ b^{2, 565}_0 c in DIMACS: 6338 6339 6340 -1128 -6341 0 6338 6339 6340 -1128 -6342 0 6338 6339 6340 -1128 6343 0 c 1+1 --> 2 c (-b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ b^{2, 564}_0 ∧ p_1128) -> (-b^{2, 565}_2 ∧ b^{2, 565}_1 ∧ -b^{2, 565}_0) c in CNF: c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ -p_1128 ∨ -b^{2, 565}_2 c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ -p_1128 ∨ b^{2, 565}_1 c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ -p_1128 ∨ -b^{2, 565}_0 c in DIMACS: 6338 6339 -6340 -1128 -6341 0 6338 6339 -6340 -1128 6342 0 6338 6339 -6340 -1128 -6343 0 c 2+1 --> break c (-b^{2, 564}_2 ∧ b^{2, 564}_1 ∧ -b^{2, 564}_0 ∧ p_1128) -> break c in CNF: c b^{2, 564}_2 ∨ -b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ -p_1128 ∨ break c in DIMACS: 6338 -6339 6340 -1128 1162 0 c 2-1 --> 1 c (-b^{2, 564}_2 ∧ b^{2, 564}_1 ∧ -b^{2, 564}_0 ∧ -p_1128) -> (-b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ b^{2, 565}_0) c in CNF: c b^{2, 564}_2 ∨ -b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ p_1128 ∨ -b^{2, 565}_2 c b^{2, 564}_2 ∨ -b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ p_1128 ∨ -b^{2, 565}_1 c b^{2, 564}_2 ∨ -b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ p_1128 ∨ b^{2, 565}_0 c in DIMACS: 6338 -6339 6340 1128 -6341 0 6338 -6339 6340 1128 -6342 0 6338 -6339 6340 1128 6343 0 c 1-1 --> 0 c (-b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ b^{2, 564}_0 ∧ -p_1128) -> (-b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ -b^{2, 565}_0) c in CNF: c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ p_1128 ∨ -b^{2, 565}_2 c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ p_1128 ∨ -b^{2, 565}_1 c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ p_1128 ∨ -b^{2, 565}_0 c in DIMACS: 6338 6339 -6340 1128 -6341 0 6338 6339 -6340 1128 -6342 0 6338 6339 -6340 1128 -6343 0 c 0-1 --> -1 c (-b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ -b^{2, 564}_0 ∧ -p_1128) -> ( b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ b^{2, 565}_0) c in CNF: c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ p_1128 ∨ b^{2, 565}_2 c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ p_1128 ∨ -b^{2, 565}_1 c b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ p_1128 ∨ b^{2, 565}_0 c in DIMACS: 6338 6339 6340 1128 6341 0 6338 6339 6340 1128 -6342 0 6338 6339 6340 1128 6343 0 c -1-1 --> -2 c ( b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ b^{2, 564}_0 ∧ -p_1128) -> ( b^{2, 565}_2 ∧ b^{2, 565}_1 ∧ -b^{2, 565}_0) c in CNF: c -b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ p_1128 ∨ b^{2, 565}_2 c -b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ p_1128 ∨ b^{2, 565}_1 c -b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ p_1128 ∨ -b^{2, 565}_0 c in DIMACS: -6338 6339 -6340 1128 6341 0 -6338 6339 -6340 1128 6342 0 -6338 6339 -6340 1128 -6343 0 c -2-1 --> break c ( b^{2, 564}_2 ∧ b^{2, 564}_1 ∧ -b^{2, 564}_0 ∧ -p_1128) -> break c in CNF: c -b^{2, 564}_2 ∨ -b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ p_1128 ∨ break c in DIMACS: -6338 -6339 6340 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 564}_2 ∧ -b^{2, 564}_1 ∧ -b^{2, 564}_0 ∧ true) c in CNF: c -b^{2, 564}_2 ∨ b^{2, 564}_1 ∨ b^{2, 564}_0 ∨ false c in DIMACS: -6338 6339 6340 0 c 3 does not represent an automaton state. c -(-b^{2, 564}_2 ∧ b^{2, 564}_1 ∧ b^{2, 564}_0 ∧ true) c in CNF: c b^{2, 564}_2 ∨ -b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ false c in DIMACS: 6338 -6339 -6340 0 c -3 does not represent an automaton state. c -( b^{2, 564}_2 ∧ b^{2, 564}_1 ∧ b^{2, 564}_0 ∧ true) c in CNF: c -b^{2, 564}_2 ∨ -b^{2, 564}_1 ∨ -b^{2, 564}_0 ∨ false c in DIMACS: -6338 -6339 -6340 0 c i = 565 c -2+1 --> -1 c ( b^{2, 565}_2 ∧ b^{2, 565}_1 ∧ -b^{2, 565}_0 ∧ p_1130) -> ( b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ b^{2, 566}_0) c in CNF: c -b^{2, 565}_2 ∨ -b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ -p_1130 ∨ b^{2, 566}_2 c -b^{2, 565}_2 ∨ -b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ -p_1130 ∨ -b^{2, 566}_1 c -b^{2, 565}_2 ∨ -b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ -p_1130 ∨ b^{2, 566}_0 c in DIMACS: -6341 -6342 6343 -1130 6344 0 -6341 -6342 6343 -1130 -6345 0 -6341 -6342 6343 -1130 6346 0 c -1+1 --> 0 c ( b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ b^{2, 565}_0 ∧ p_1130) -> (-b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ -b^{2, 566}_0) c in CNF: c -b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ -p_1130 ∨ -b^{2, 566}_2 c -b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ -p_1130 ∨ -b^{2, 566}_1 c -b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ -p_1130 ∨ -b^{2, 566}_0 c in DIMACS: -6341 6342 -6343 -1130 -6344 0 -6341 6342 -6343 -1130 -6345 0 -6341 6342 -6343 -1130 -6346 0 c 0+1 --> 1 c (-b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ -b^{2, 565}_0 ∧ p_1130) -> (-b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ b^{2, 566}_0) c in CNF: c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ -p_1130 ∨ -b^{2, 566}_2 c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ -p_1130 ∨ -b^{2, 566}_1 c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ -p_1130 ∨ b^{2, 566}_0 c in DIMACS: 6341 6342 6343 -1130 -6344 0 6341 6342 6343 -1130 -6345 0 6341 6342 6343 -1130 6346 0 c 1+1 --> 2 c (-b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ b^{2, 565}_0 ∧ p_1130) -> (-b^{2, 566}_2 ∧ b^{2, 566}_1 ∧ -b^{2, 566}_0) c in CNF: c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ -p_1130 ∨ -b^{2, 566}_2 c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ -p_1130 ∨ b^{2, 566}_1 c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ -p_1130 ∨ -b^{2, 566}_0 c in DIMACS: 6341 6342 -6343 -1130 -6344 0 6341 6342 -6343 -1130 6345 0 6341 6342 -6343 -1130 -6346 0 c 2+1 --> break c (-b^{2, 565}_2 ∧ b^{2, 565}_1 ∧ -b^{2, 565}_0 ∧ p_1130) -> break c in CNF: c b^{2, 565}_2 ∨ -b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ -p_1130 ∨ break c in DIMACS: 6341 -6342 6343 -1130 1162 0 c 2-1 --> 1 c (-b^{2, 565}_2 ∧ b^{2, 565}_1 ∧ -b^{2, 565}_0 ∧ -p_1130) -> (-b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ b^{2, 566}_0) c in CNF: c b^{2, 565}_2 ∨ -b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ p_1130 ∨ -b^{2, 566}_2 c b^{2, 565}_2 ∨ -b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ p_1130 ∨ -b^{2, 566}_1 c b^{2, 565}_2 ∨ -b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ p_1130 ∨ b^{2, 566}_0 c in DIMACS: 6341 -6342 6343 1130 -6344 0 6341 -6342 6343 1130 -6345 0 6341 -6342 6343 1130 6346 0 c 1-1 --> 0 c (-b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ b^{2, 565}_0 ∧ -p_1130) -> (-b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ -b^{2, 566}_0) c in CNF: c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ p_1130 ∨ -b^{2, 566}_2 c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ p_1130 ∨ -b^{2, 566}_1 c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ p_1130 ∨ -b^{2, 566}_0 c in DIMACS: 6341 6342 -6343 1130 -6344 0 6341 6342 -6343 1130 -6345 0 6341 6342 -6343 1130 -6346 0 c 0-1 --> -1 c (-b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ -b^{2, 565}_0 ∧ -p_1130) -> ( b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ b^{2, 566}_0) c in CNF: c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ p_1130 ∨ b^{2, 566}_2 c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ p_1130 ∨ -b^{2, 566}_1 c b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ p_1130 ∨ b^{2, 566}_0 c in DIMACS: 6341 6342 6343 1130 6344 0 6341 6342 6343 1130 -6345 0 6341 6342 6343 1130 6346 0 c -1-1 --> -2 c ( b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ b^{2, 565}_0 ∧ -p_1130) -> ( b^{2, 566}_2 ∧ b^{2, 566}_1 ∧ -b^{2, 566}_0) c in CNF: c -b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ p_1130 ∨ b^{2, 566}_2 c -b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ p_1130 ∨ b^{2, 566}_1 c -b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ p_1130 ∨ -b^{2, 566}_0 c in DIMACS: -6341 6342 -6343 1130 6344 0 -6341 6342 -6343 1130 6345 0 -6341 6342 -6343 1130 -6346 0 c -2-1 --> break c ( b^{2, 565}_2 ∧ b^{2, 565}_1 ∧ -b^{2, 565}_0 ∧ -p_1130) -> break c in CNF: c -b^{2, 565}_2 ∨ -b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ p_1130 ∨ break c in DIMACS: -6341 -6342 6343 1130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 565}_2 ∧ -b^{2, 565}_1 ∧ -b^{2, 565}_0 ∧ true) c in CNF: c -b^{2, 565}_2 ∨ b^{2, 565}_1 ∨ b^{2, 565}_0 ∨ false c in DIMACS: -6341 6342 6343 0 c 3 does not represent an automaton state. c -(-b^{2, 565}_2 ∧ b^{2, 565}_1 ∧ b^{2, 565}_0 ∧ true) c in CNF: c b^{2, 565}_2 ∨ -b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ false c in DIMACS: 6341 -6342 -6343 0 c -3 does not represent an automaton state. c -( b^{2, 565}_2 ∧ b^{2, 565}_1 ∧ b^{2, 565}_0 ∧ true) c in CNF: c -b^{2, 565}_2 ∨ -b^{2, 565}_1 ∨ -b^{2, 565}_0 ∨ false c in DIMACS: -6341 -6342 -6343 0 c i = 566 c -2+1 --> -1 c ( b^{2, 566}_2 ∧ b^{2, 566}_1 ∧ -b^{2, 566}_0 ∧ p_1132) -> ( b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ b^{2, 567}_0) c in CNF: c -b^{2, 566}_2 ∨ -b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ -p_1132 ∨ b^{2, 567}_2 c -b^{2, 566}_2 ∨ -b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ -p_1132 ∨ -b^{2, 567}_1 c -b^{2, 566}_2 ∨ -b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ -p_1132 ∨ b^{2, 567}_0 c in DIMACS: -6344 -6345 6346 -1132 6347 0 -6344 -6345 6346 -1132 -6348 0 -6344 -6345 6346 -1132 6349 0 c -1+1 --> 0 c ( b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ b^{2, 566}_0 ∧ p_1132) -> (-b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ -b^{2, 567}_0) c in CNF: c -b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ -p_1132 ∨ -b^{2, 567}_2 c -b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ -p_1132 ∨ -b^{2, 567}_1 c -b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ -p_1132 ∨ -b^{2, 567}_0 c in DIMACS: -6344 6345 -6346 -1132 -6347 0 -6344 6345 -6346 -1132 -6348 0 -6344 6345 -6346 -1132 -6349 0 c 0+1 --> 1 c (-b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ -b^{2, 566}_0 ∧ p_1132) -> (-b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ b^{2, 567}_0) c in CNF: c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ -p_1132 ∨ -b^{2, 567}_2 c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ -p_1132 ∨ -b^{2, 567}_1 c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ -p_1132 ∨ b^{2, 567}_0 c in DIMACS: 6344 6345 6346 -1132 -6347 0 6344 6345 6346 -1132 -6348 0 6344 6345 6346 -1132 6349 0 c 1+1 --> 2 c (-b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ b^{2, 566}_0 ∧ p_1132) -> (-b^{2, 567}_2 ∧ b^{2, 567}_1 ∧ -b^{2, 567}_0) c in CNF: c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ -p_1132 ∨ -b^{2, 567}_2 c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ -p_1132 ∨ b^{2, 567}_1 c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ -p_1132 ∨ -b^{2, 567}_0 c in DIMACS: 6344 6345 -6346 -1132 -6347 0 6344 6345 -6346 -1132 6348 0 6344 6345 -6346 -1132 -6349 0 c 2+1 --> break c (-b^{2, 566}_2 ∧ b^{2, 566}_1 ∧ -b^{2, 566}_0 ∧ p_1132) -> break c in CNF: c b^{2, 566}_2 ∨ -b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ -p_1132 ∨ break c in DIMACS: 6344 -6345 6346 -1132 1162 0 c 2-1 --> 1 c (-b^{2, 566}_2 ∧ b^{2, 566}_1 ∧ -b^{2, 566}_0 ∧ -p_1132) -> (-b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ b^{2, 567}_0) c in CNF: c b^{2, 566}_2 ∨ -b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ p_1132 ∨ -b^{2, 567}_2 c b^{2, 566}_2 ∨ -b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ p_1132 ∨ -b^{2, 567}_1 c b^{2, 566}_2 ∨ -b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ p_1132 ∨ b^{2, 567}_0 c in DIMACS: 6344 -6345 6346 1132 -6347 0 6344 -6345 6346 1132 -6348 0 6344 -6345 6346 1132 6349 0 c 1-1 --> 0 c (-b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ b^{2, 566}_0 ∧ -p_1132) -> (-b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ -b^{2, 567}_0) c in CNF: c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ p_1132 ∨ -b^{2, 567}_2 c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ p_1132 ∨ -b^{2, 567}_1 c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ p_1132 ∨ -b^{2, 567}_0 c in DIMACS: 6344 6345 -6346 1132 -6347 0 6344 6345 -6346 1132 -6348 0 6344 6345 -6346 1132 -6349 0 c 0-1 --> -1 c (-b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ -b^{2, 566}_0 ∧ -p_1132) -> ( b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ b^{2, 567}_0) c in CNF: c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ p_1132 ∨ b^{2, 567}_2 c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ p_1132 ∨ -b^{2, 567}_1 c b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ p_1132 ∨ b^{2, 567}_0 c in DIMACS: 6344 6345 6346 1132 6347 0 6344 6345 6346 1132 -6348 0 6344 6345 6346 1132 6349 0 c -1-1 --> -2 c ( b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ b^{2, 566}_0 ∧ -p_1132) -> ( b^{2, 567}_2 ∧ b^{2, 567}_1 ∧ -b^{2, 567}_0) c in CNF: c -b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ p_1132 ∨ b^{2, 567}_2 c -b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ p_1132 ∨ b^{2, 567}_1 c -b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ p_1132 ∨ -b^{2, 567}_0 c in DIMACS: -6344 6345 -6346 1132 6347 0 -6344 6345 -6346 1132 6348 0 -6344 6345 -6346 1132 -6349 0 c -2-1 --> break c ( b^{2, 566}_2 ∧ b^{2, 566}_1 ∧ -b^{2, 566}_0 ∧ -p_1132) -> break c in CNF: c -b^{2, 566}_2 ∨ -b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ p_1132 ∨ break c in DIMACS: -6344 -6345 6346 1132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 566}_2 ∧ -b^{2, 566}_1 ∧ -b^{2, 566}_0 ∧ true) c in CNF: c -b^{2, 566}_2 ∨ b^{2, 566}_1 ∨ b^{2, 566}_0 ∨ false c in DIMACS: -6344 6345 6346 0 c 3 does not represent an automaton state. c -(-b^{2, 566}_2 ∧ b^{2, 566}_1 ∧ b^{2, 566}_0 ∧ true) c in CNF: c b^{2, 566}_2 ∨ -b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ false c in DIMACS: 6344 -6345 -6346 0 c -3 does not represent an automaton state. c -( b^{2, 566}_2 ∧ b^{2, 566}_1 ∧ b^{2, 566}_0 ∧ true) c in CNF: c -b^{2, 566}_2 ∨ -b^{2, 566}_1 ∨ -b^{2, 566}_0 ∨ false c in DIMACS: -6344 -6345 -6346 0 c i = 567 c -2+1 --> -1 c ( b^{2, 567}_2 ∧ b^{2, 567}_1 ∧ -b^{2, 567}_0 ∧ p_1134) -> ( b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ b^{2, 568}_0) c in CNF: c -b^{2, 567}_2 ∨ -b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ -p_1134 ∨ b^{2, 568}_2 c -b^{2, 567}_2 ∨ -b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ -p_1134 ∨ -b^{2, 568}_1 c -b^{2, 567}_2 ∨ -b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ -p_1134 ∨ b^{2, 568}_0 c in DIMACS: -6347 -6348 6349 -1134 6350 0 -6347 -6348 6349 -1134 -6351 0 -6347 -6348 6349 -1134 6352 0 c -1+1 --> 0 c ( b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ b^{2, 567}_0 ∧ p_1134) -> (-b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ -b^{2, 568}_0) c in CNF: c -b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ -p_1134 ∨ -b^{2, 568}_2 c -b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ -p_1134 ∨ -b^{2, 568}_1 c -b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ -p_1134 ∨ -b^{2, 568}_0 c in DIMACS: -6347 6348 -6349 -1134 -6350 0 -6347 6348 -6349 -1134 -6351 0 -6347 6348 -6349 -1134 -6352 0 c 0+1 --> 1 c (-b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ -b^{2, 567}_0 ∧ p_1134) -> (-b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ b^{2, 568}_0) c in CNF: c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ -p_1134 ∨ -b^{2, 568}_2 c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ -p_1134 ∨ -b^{2, 568}_1 c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ -p_1134 ∨ b^{2, 568}_0 c in DIMACS: 6347 6348 6349 -1134 -6350 0 6347 6348 6349 -1134 -6351 0 6347 6348 6349 -1134 6352 0 c 1+1 --> 2 c (-b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ b^{2, 567}_0 ∧ p_1134) -> (-b^{2, 568}_2 ∧ b^{2, 568}_1 ∧ -b^{2, 568}_0) c in CNF: c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ -p_1134 ∨ -b^{2, 568}_2 c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ -p_1134 ∨ b^{2, 568}_1 c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ -p_1134 ∨ -b^{2, 568}_0 c in DIMACS: 6347 6348 -6349 -1134 -6350 0 6347 6348 -6349 -1134 6351 0 6347 6348 -6349 -1134 -6352 0 c 2+1 --> break c (-b^{2, 567}_2 ∧ b^{2, 567}_1 ∧ -b^{2, 567}_0 ∧ p_1134) -> break c in CNF: c b^{2, 567}_2 ∨ -b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ -p_1134 ∨ break c in DIMACS: 6347 -6348 6349 -1134 1162 0 c 2-1 --> 1 c (-b^{2, 567}_2 ∧ b^{2, 567}_1 ∧ -b^{2, 567}_0 ∧ -p_1134) -> (-b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ b^{2, 568}_0) c in CNF: c b^{2, 567}_2 ∨ -b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ p_1134 ∨ -b^{2, 568}_2 c b^{2, 567}_2 ∨ -b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ p_1134 ∨ -b^{2, 568}_1 c b^{2, 567}_2 ∨ -b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ p_1134 ∨ b^{2, 568}_0 c in DIMACS: 6347 -6348 6349 1134 -6350 0 6347 -6348 6349 1134 -6351 0 6347 -6348 6349 1134 6352 0 c 1-1 --> 0 c (-b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ b^{2, 567}_0 ∧ -p_1134) -> (-b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ -b^{2, 568}_0) c in CNF: c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ p_1134 ∨ -b^{2, 568}_2 c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ p_1134 ∨ -b^{2, 568}_1 c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ p_1134 ∨ -b^{2, 568}_0 c in DIMACS: 6347 6348 -6349 1134 -6350 0 6347 6348 -6349 1134 -6351 0 6347 6348 -6349 1134 -6352 0 c 0-1 --> -1 c (-b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ -b^{2, 567}_0 ∧ -p_1134) -> ( b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ b^{2, 568}_0) c in CNF: c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ p_1134 ∨ b^{2, 568}_2 c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ p_1134 ∨ -b^{2, 568}_1 c b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ p_1134 ∨ b^{2, 568}_0 c in DIMACS: 6347 6348 6349 1134 6350 0 6347 6348 6349 1134 -6351 0 6347 6348 6349 1134 6352 0 c -1-1 --> -2 c ( b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ b^{2, 567}_0 ∧ -p_1134) -> ( b^{2, 568}_2 ∧ b^{2, 568}_1 ∧ -b^{2, 568}_0) c in CNF: c -b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ p_1134 ∨ b^{2, 568}_2 c -b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ p_1134 ∨ b^{2, 568}_1 c -b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ p_1134 ∨ -b^{2, 568}_0 c in DIMACS: -6347 6348 -6349 1134 6350 0 -6347 6348 -6349 1134 6351 0 -6347 6348 -6349 1134 -6352 0 c -2-1 --> break c ( b^{2, 567}_2 ∧ b^{2, 567}_1 ∧ -b^{2, 567}_0 ∧ -p_1134) -> break c in CNF: c -b^{2, 567}_2 ∨ -b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ p_1134 ∨ break c in DIMACS: -6347 -6348 6349 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 567}_2 ∧ -b^{2, 567}_1 ∧ -b^{2, 567}_0 ∧ true) c in CNF: c -b^{2, 567}_2 ∨ b^{2, 567}_1 ∨ b^{2, 567}_0 ∨ false c in DIMACS: -6347 6348 6349 0 c 3 does not represent an automaton state. c -(-b^{2, 567}_2 ∧ b^{2, 567}_1 ∧ b^{2, 567}_0 ∧ true) c in CNF: c b^{2, 567}_2 ∨ -b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ false c in DIMACS: 6347 -6348 -6349 0 c -3 does not represent an automaton state. c -( b^{2, 567}_2 ∧ b^{2, 567}_1 ∧ b^{2, 567}_0 ∧ true) c in CNF: c -b^{2, 567}_2 ∨ -b^{2, 567}_1 ∨ -b^{2, 567}_0 ∨ false c in DIMACS: -6347 -6348 -6349 0 c i = 568 c -2+1 --> -1 c ( b^{2, 568}_2 ∧ b^{2, 568}_1 ∧ -b^{2, 568}_0 ∧ p_1136) -> ( b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ b^{2, 569}_0) c in CNF: c -b^{2, 568}_2 ∨ -b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ -p_1136 ∨ b^{2, 569}_2 c -b^{2, 568}_2 ∨ -b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ -p_1136 ∨ -b^{2, 569}_1 c -b^{2, 568}_2 ∨ -b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ -p_1136 ∨ b^{2, 569}_0 c in DIMACS: -6350 -6351 6352 -1136 6353 0 -6350 -6351 6352 -1136 -6354 0 -6350 -6351 6352 -1136 6355 0 c -1+1 --> 0 c ( b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ b^{2, 568}_0 ∧ p_1136) -> (-b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ -b^{2, 569}_0) c in CNF: c -b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ -p_1136 ∨ -b^{2, 569}_2 c -b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ -p_1136 ∨ -b^{2, 569}_1 c -b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ -p_1136 ∨ -b^{2, 569}_0 c in DIMACS: -6350 6351 -6352 -1136 -6353 0 -6350 6351 -6352 -1136 -6354 0 -6350 6351 -6352 -1136 -6355 0 c 0+1 --> 1 c (-b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ -b^{2, 568}_0 ∧ p_1136) -> (-b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ b^{2, 569}_0) c in CNF: c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ -p_1136 ∨ -b^{2, 569}_2 c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ -p_1136 ∨ -b^{2, 569}_1 c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ -p_1136 ∨ b^{2, 569}_0 c in DIMACS: 6350 6351 6352 -1136 -6353 0 6350 6351 6352 -1136 -6354 0 6350 6351 6352 -1136 6355 0 c 1+1 --> 2 c (-b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ b^{2, 568}_0 ∧ p_1136) -> (-b^{2, 569}_2 ∧ b^{2, 569}_1 ∧ -b^{2, 569}_0) c in CNF: c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ -p_1136 ∨ -b^{2, 569}_2 c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ -p_1136 ∨ b^{2, 569}_1 c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ -p_1136 ∨ -b^{2, 569}_0 c in DIMACS: 6350 6351 -6352 -1136 -6353 0 6350 6351 -6352 -1136 6354 0 6350 6351 -6352 -1136 -6355 0 c 2+1 --> break c (-b^{2, 568}_2 ∧ b^{2, 568}_1 ∧ -b^{2, 568}_0 ∧ p_1136) -> break c in CNF: c b^{2, 568}_2 ∨ -b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ -p_1136 ∨ break c in DIMACS: 6350 -6351 6352 -1136 1162 0 c 2-1 --> 1 c (-b^{2, 568}_2 ∧ b^{2, 568}_1 ∧ -b^{2, 568}_0 ∧ -p_1136) -> (-b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ b^{2, 569}_0) c in CNF: c b^{2, 568}_2 ∨ -b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ p_1136 ∨ -b^{2, 569}_2 c b^{2, 568}_2 ∨ -b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ p_1136 ∨ -b^{2, 569}_1 c b^{2, 568}_2 ∨ -b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ p_1136 ∨ b^{2, 569}_0 c in DIMACS: 6350 -6351 6352 1136 -6353 0 6350 -6351 6352 1136 -6354 0 6350 -6351 6352 1136 6355 0 c 1-1 --> 0 c (-b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ b^{2, 568}_0 ∧ -p_1136) -> (-b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ -b^{2, 569}_0) c in CNF: c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ p_1136 ∨ -b^{2, 569}_2 c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ p_1136 ∨ -b^{2, 569}_1 c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ p_1136 ∨ -b^{2, 569}_0 c in DIMACS: 6350 6351 -6352 1136 -6353 0 6350 6351 -6352 1136 -6354 0 6350 6351 -6352 1136 -6355 0 c 0-1 --> -1 c (-b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ -b^{2, 568}_0 ∧ -p_1136) -> ( b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ b^{2, 569}_0) c in CNF: c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ p_1136 ∨ b^{2, 569}_2 c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ p_1136 ∨ -b^{2, 569}_1 c b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ p_1136 ∨ b^{2, 569}_0 c in DIMACS: 6350 6351 6352 1136 6353 0 6350 6351 6352 1136 -6354 0 6350 6351 6352 1136 6355 0 c -1-1 --> -2 c ( b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ b^{2, 568}_0 ∧ -p_1136) -> ( b^{2, 569}_2 ∧ b^{2, 569}_1 ∧ -b^{2, 569}_0) c in CNF: c -b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ p_1136 ∨ b^{2, 569}_2 c -b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ p_1136 ∨ b^{2, 569}_1 c -b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ p_1136 ∨ -b^{2, 569}_0 c in DIMACS: -6350 6351 -6352 1136 6353 0 -6350 6351 -6352 1136 6354 0 -6350 6351 -6352 1136 -6355 0 c -2-1 --> break c ( b^{2, 568}_2 ∧ b^{2, 568}_1 ∧ -b^{2, 568}_0 ∧ -p_1136) -> break c in CNF: c -b^{2, 568}_2 ∨ -b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ p_1136 ∨ break c in DIMACS: -6350 -6351 6352 1136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 568}_2 ∧ -b^{2, 568}_1 ∧ -b^{2, 568}_0 ∧ true) c in CNF: c -b^{2, 568}_2 ∨ b^{2, 568}_1 ∨ b^{2, 568}_0 ∨ false c in DIMACS: -6350 6351 6352 0 c 3 does not represent an automaton state. c -(-b^{2, 568}_2 ∧ b^{2, 568}_1 ∧ b^{2, 568}_0 ∧ true) c in CNF: c b^{2, 568}_2 ∨ -b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ false c in DIMACS: 6350 -6351 -6352 0 c -3 does not represent an automaton state. c -( b^{2, 568}_2 ∧ b^{2, 568}_1 ∧ b^{2, 568}_0 ∧ true) c in CNF: c -b^{2, 568}_2 ∨ -b^{2, 568}_1 ∨ -b^{2, 568}_0 ∨ false c in DIMACS: -6350 -6351 -6352 0 c i = 569 c -2+1 --> -1 c ( b^{2, 569}_2 ∧ b^{2, 569}_1 ∧ -b^{2, 569}_0 ∧ p_1138) -> ( b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ b^{2, 570}_0) c in CNF: c -b^{2, 569}_2 ∨ -b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ -p_1138 ∨ b^{2, 570}_2 c -b^{2, 569}_2 ∨ -b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ -p_1138 ∨ -b^{2, 570}_1 c -b^{2, 569}_2 ∨ -b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ -p_1138 ∨ b^{2, 570}_0 c in DIMACS: -6353 -6354 6355 -1138 6356 0 -6353 -6354 6355 -1138 -6357 0 -6353 -6354 6355 -1138 6358 0 c -1+1 --> 0 c ( b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ b^{2, 569}_0 ∧ p_1138) -> (-b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ -b^{2, 570}_0) c in CNF: c -b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ -p_1138 ∨ -b^{2, 570}_2 c -b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ -p_1138 ∨ -b^{2, 570}_1 c -b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ -p_1138 ∨ -b^{2, 570}_0 c in DIMACS: -6353 6354 -6355 -1138 -6356 0 -6353 6354 -6355 -1138 -6357 0 -6353 6354 -6355 -1138 -6358 0 c 0+1 --> 1 c (-b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ -b^{2, 569}_0 ∧ p_1138) -> (-b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ b^{2, 570}_0) c in CNF: c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ -p_1138 ∨ -b^{2, 570}_2 c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ -p_1138 ∨ -b^{2, 570}_1 c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ -p_1138 ∨ b^{2, 570}_0 c in DIMACS: 6353 6354 6355 -1138 -6356 0 6353 6354 6355 -1138 -6357 0 6353 6354 6355 -1138 6358 0 c 1+1 --> 2 c (-b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ b^{2, 569}_0 ∧ p_1138) -> (-b^{2, 570}_2 ∧ b^{2, 570}_1 ∧ -b^{2, 570}_0) c in CNF: c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ -p_1138 ∨ -b^{2, 570}_2 c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ -p_1138 ∨ b^{2, 570}_1 c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ -p_1138 ∨ -b^{2, 570}_0 c in DIMACS: 6353 6354 -6355 -1138 -6356 0 6353 6354 -6355 -1138 6357 0 6353 6354 -6355 -1138 -6358 0 c 2+1 --> break c (-b^{2, 569}_2 ∧ b^{2, 569}_1 ∧ -b^{2, 569}_0 ∧ p_1138) -> break c in CNF: c b^{2, 569}_2 ∨ -b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ -p_1138 ∨ break c in DIMACS: 6353 -6354 6355 -1138 1162 0 c 2-1 --> 1 c (-b^{2, 569}_2 ∧ b^{2, 569}_1 ∧ -b^{2, 569}_0 ∧ -p_1138) -> (-b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ b^{2, 570}_0) c in CNF: c b^{2, 569}_2 ∨ -b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ p_1138 ∨ -b^{2, 570}_2 c b^{2, 569}_2 ∨ -b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ p_1138 ∨ -b^{2, 570}_1 c b^{2, 569}_2 ∨ -b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ p_1138 ∨ b^{2, 570}_0 c in DIMACS: 6353 -6354 6355 1138 -6356 0 6353 -6354 6355 1138 -6357 0 6353 -6354 6355 1138 6358 0 c 1-1 --> 0 c (-b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ b^{2, 569}_0 ∧ -p_1138) -> (-b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ -b^{2, 570}_0) c in CNF: c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ p_1138 ∨ -b^{2, 570}_2 c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ p_1138 ∨ -b^{2, 570}_1 c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ p_1138 ∨ -b^{2, 570}_0 c in DIMACS: 6353 6354 -6355 1138 -6356 0 6353 6354 -6355 1138 -6357 0 6353 6354 -6355 1138 -6358 0 c 0-1 --> -1 c (-b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ -b^{2, 569}_0 ∧ -p_1138) -> ( b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ b^{2, 570}_0) c in CNF: c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ p_1138 ∨ b^{2, 570}_2 c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ p_1138 ∨ -b^{2, 570}_1 c b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ p_1138 ∨ b^{2, 570}_0 c in DIMACS: 6353 6354 6355 1138 6356 0 6353 6354 6355 1138 -6357 0 6353 6354 6355 1138 6358 0 c -1-1 --> -2 c ( b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ b^{2, 569}_0 ∧ -p_1138) -> ( b^{2, 570}_2 ∧ b^{2, 570}_1 ∧ -b^{2, 570}_0) c in CNF: c -b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ p_1138 ∨ b^{2, 570}_2 c -b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ p_1138 ∨ b^{2, 570}_1 c -b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ p_1138 ∨ -b^{2, 570}_0 c in DIMACS: -6353 6354 -6355 1138 6356 0 -6353 6354 -6355 1138 6357 0 -6353 6354 -6355 1138 -6358 0 c -2-1 --> break c ( b^{2, 569}_2 ∧ b^{2, 569}_1 ∧ -b^{2, 569}_0 ∧ -p_1138) -> break c in CNF: c -b^{2, 569}_2 ∨ -b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ p_1138 ∨ break c in DIMACS: -6353 -6354 6355 1138 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 569}_2 ∧ -b^{2, 569}_1 ∧ -b^{2, 569}_0 ∧ true) c in CNF: c -b^{2, 569}_2 ∨ b^{2, 569}_1 ∨ b^{2, 569}_0 ∨ false c in DIMACS: -6353 6354 6355 0 c 3 does not represent an automaton state. c -(-b^{2, 569}_2 ∧ b^{2, 569}_1 ∧ b^{2, 569}_0 ∧ true) c in CNF: c b^{2, 569}_2 ∨ -b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ false c in DIMACS: 6353 -6354 -6355 0 c -3 does not represent an automaton state. c -( b^{2, 569}_2 ∧ b^{2, 569}_1 ∧ b^{2, 569}_0 ∧ true) c in CNF: c -b^{2, 569}_2 ∨ -b^{2, 569}_1 ∨ -b^{2, 569}_0 ∨ false c in DIMACS: -6353 -6354 -6355 0 c i = 570 c -2+1 --> -1 c ( b^{2, 570}_2 ∧ b^{2, 570}_1 ∧ -b^{2, 570}_0 ∧ p_1140) -> ( b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ b^{2, 571}_0) c in CNF: c -b^{2, 570}_2 ∨ -b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ -p_1140 ∨ b^{2, 571}_2 c -b^{2, 570}_2 ∨ -b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ -p_1140 ∨ -b^{2, 571}_1 c -b^{2, 570}_2 ∨ -b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ -p_1140 ∨ b^{2, 571}_0 c in DIMACS: -6356 -6357 6358 -1140 6359 0 -6356 -6357 6358 -1140 -6360 0 -6356 -6357 6358 -1140 6361 0 c -1+1 --> 0 c ( b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ b^{2, 570}_0 ∧ p_1140) -> (-b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ -b^{2, 571}_0) c in CNF: c -b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ -p_1140 ∨ -b^{2, 571}_2 c -b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ -p_1140 ∨ -b^{2, 571}_1 c -b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ -p_1140 ∨ -b^{2, 571}_0 c in DIMACS: -6356 6357 -6358 -1140 -6359 0 -6356 6357 -6358 -1140 -6360 0 -6356 6357 -6358 -1140 -6361 0 c 0+1 --> 1 c (-b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ -b^{2, 570}_0 ∧ p_1140) -> (-b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ b^{2, 571}_0) c in CNF: c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ -p_1140 ∨ -b^{2, 571}_2 c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ -p_1140 ∨ -b^{2, 571}_1 c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ -p_1140 ∨ b^{2, 571}_0 c in DIMACS: 6356 6357 6358 -1140 -6359 0 6356 6357 6358 -1140 -6360 0 6356 6357 6358 -1140 6361 0 c 1+1 --> 2 c (-b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ b^{2, 570}_0 ∧ p_1140) -> (-b^{2, 571}_2 ∧ b^{2, 571}_1 ∧ -b^{2, 571}_0) c in CNF: c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ -p_1140 ∨ -b^{2, 571}_2 c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ -p_1140 ∨ b^{2, 571}_1 c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ -p_1140 ∨ -b^{2, 571}_0 c in DIMACS: 6356 6357 -6358 -1140 -6359 0 6356 6357 -6358 -1140 6360 0 6356 6357 -6358 -1140 -6361 0 c 2+1 --> break c (-b^{2, 570}_2 ∧ b^{2, 570}_1 ∧ -b^{2, 570}_0 ∧ p_1140) -> break c in CNF: c b^{2, 570}_2 ∨ -b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ -p_1140 ∨ break c in DIMACS: 6356 -6357 6358 -1140 1162 0 c 2-1 --> 1 c (-b^{2, 570}_2 ∧ b^{2, 570}_1 ∧ -b^{2, 570}_0 ∧ -p_1140) -> (-b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ b^{2, 571}_0) c in CNF: c b^{2, 570}_2 ∨ -b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ p_1140 ∨ -b^{2, 571}_2 c b^{2, 570}_2 ∨ -b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ p_1140 ∨ -b^{2, 571}_1 c b^{2, 570}_2 ∨ -b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ p_1140 ∨ b^{2, 571}_0 c in DIMACS: 6356 -6357 6358 1140 -6359 0 6356 -6357 6358 1140 -6360 0 6356 -6357 6358 1140 6361 0 c 1-1 --> 0 c (-b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ b^{2, 570}_0 ∧ -p_1140) -> (-b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ -b^{2, 571}_0) c in CNF: c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ p_1140 ∨ -b^{2, 571}_2 c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ p_1140 ∨ -b^{2, 571}_1 c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ p_1140 ∨ -b^{2, 571}_0 c in DIMACS: 6356 6357 -6358 1140 -6359 0 6356 6357 -6358 1140 -6360 0 6356 6357 -6358 1140 -6361 0 c 0-1 --> -1 c (-b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ -b^{2, 570}_0 ∧ -p_1140) -> ( b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ b^{2, 571}_0) c in CNF: c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ p_1140 ∨ b^{2, 571}_2 c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ p_1140 ∨ -b^{2, 571}_1 c b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ p_1140 ∨ b^{2, 571}_0 c in DIMACS: 6356 6357 6358 1140 6359 0 6356 6357 6358 1140 -6360 0 6356 6357 6358 1140 6361 0 c -1-1 --> -2 c ( b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ b^{2, 570}_0 ∧ -p_1140) -> ( b^{2, 571}_2 ∧ b^{2, 571}_1 ∧ -b^{2, 571}_0) c in CNF: c -b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ p_1140 ∨ b^{2, 571}_2 c -b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ p_1140 ∨ b^{2, 571}_1 c -b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ p_1140 ∨ -b^{2, 571}_0 c in DIMACS: -6356 6357 -6358 1140 6359 0 -6356 6357 -6358 1140 6360 0 -6356 6357 -6358 1140 -6361 0 c -2-1 --> break c ( b^{2, 570}_2 ∧ b^{2, 570}_1 ∧ -b^{2, 570}_0 ∧ -p_1140) -> break c in CNF: c -b^{2, 570}_2 ∨ -b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ p_1140 ∨ break c in DIMACS: -6356 -6357 6358 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 570}_2 ∧ -b^{2, 570}_1 ∧ -b^{2, 570}_0 ∧ true) c in CNF: c -b^{2, 570}_2 ∨ b^{2, 570}_1 ∨ b^{2, 570}_0 ∨ false c in DIMACS: -6356 6357 6358 0 c 3 does not represent an automaton state. c -(-b^{2, 570}_2 ∧ b^{2, 570}_1 ∧ b^{2, 570}_0 ∧ true) c in CNF: c b^{2, 570}_2 ∨ -b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ false c in DIMACS: 6356 -6357 -6358 0 c -3 does not represent an automaton state. c -( b^{2, 570}_2 ∧ b^{2, 570}_1 ∧ b^{2, 570}_0 ∧ true) c in CNF: c -b^{2, 570}_2 ∨ -b^{2, 570}_1 ∨ -b^{2, 570}_0 ∨ false c in DIMACS: -6356 -6357 -6358 0 c i = 571 c -2+1 --> -1 c ( b^{2, 571}_2 ∧ b^{2, 571}_1 ∧ -b^{2, 571}_0 ∧ p_1142) -> ( b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ b^{2, 572}_0) c in CNF: c -b^{2, 571}_2 ∨ -b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ -p_1142 ∨ b^{2, 572}_2 c -b^{2, 571}_2 ∨ -b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ -p_1142 ∨ -b^{2, 572}_1 c -b^{2, 571}_2 ∨ -b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ -p_1142 ∨ b^{2, 572}_0 c in DIMACS: -6359 -6360 6361 -1142 6362 0 -6359 -6360 6361 -1142 -6363 0 -6359 -6360 6361 -1142 6364 0 c -1+1 --> 0 c ( b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ b^{2, 571}_0 ∧ p_1142) -> (-b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ -b^{2, 572}_0) c in CNF: c -b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ -p_1142 ∨ -b^{2, 572}_2 c -b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ -p_1142 ∨ -b^{2, 572}_1 c -b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ -p_1142 ∨ -b^{2, 572}_0 c in DIMACS: -6359 6360 -6361 -1142 -6362 0 -6359 6360 -6361 -1142 -6363 0 -6359 6360 -6361 -1142 -6364 0 c 0+1 --> 1 c (-b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ -b^{2, 571}_0 ∧ p_1142) -> (-b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ b^{2, 572}_0) c in CNF: c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ -p_1142 ∨ -b^{2, 572}_2 c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ -p_1142 ∨ -b^{2, 572}_1 c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ -p_1142 ∨ b^{2, 572}_0 c in DIMACS: 6359 6360 6361 -1142 -6362 0 6359 6360 6361 -1142 -6363 0 6359 6360 6361 -1142 6364 0 c 1+1 --> 2 c (-b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ b^{2, 571}_0 ∧ p_1142) -> (-b^{2, 572}_2 ∧ b^{2, 572}_1 ∧ -b^{2, 572}_0) c in CNF: c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ -p_1142 ∨ -b^{2, 572}_2 c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ -p_1142 ∨ b^{2, 572}_1 c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ -p_1142 ∨ -b^{2, 572}_0 c in DIMACS: 6359 6360 -6361 -1142 -6362 0 6359 6360 -6361 -1142 6363 0 6359 6360 -6361 -1142 -6364 0 c 2+1 --> break c (-b^{2, 571}_2 ∧ b^{2, 571}_1 ∧ -b^{2, 571}_0 ∧ p_1142) -> break c in CNF: c b^{2, 571}_2 ∨ -b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ -p_1142 ∨ break c in DIMACS: 6359 -6360 6361 -1142 1162 0 c 2-1 --> 1 c (-b^{2, 571}_2 ∧ b^{2, 571}_1 ∧ -b^{2, 571}_0 ∧ -p_1142) -> (-b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ b^{2, 572}_0) c in CNF: c b^{2, 571}_2 ∨ -b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ p_1142 ∨ -b^{2, 572}_2 c b^{2, 571}_2 ∨ -b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ p_1142 ∨ -b^{2, 572}_1 c b^{2, 571}_2 ∨ -b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ p_1142 ∨ b^{2, 572}_0 c in DIMACS: 6359 -6360 6361 1142 -6362 0 6359 -6360 6361 1142 -6363 0 6359 -6360 6361 1142 6364 0 c 1-1 --> 0 c (-b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ b^{2, 571}_0 ∧ -p_1142) -> (-b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ -b^{2, 572}_0) c in CNF: c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ p_1142 ∨ -b^{2, 572}_2 c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ p_1142 ∨ -b^{2, 572}_1 c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ p_1142 ∨ -b^{2, 572}_0 c in DIMACS: 6359 6360 -6361 1142 -6362 0 6359 6360 -6361 1142 -6363 0 6359 6360 -6361 1142 -6364 0 c 0-1 --> -1 c (-b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ -b^{2, 571}_0 ∧ -p_1142) -> ( b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ b^{2, 572}_0) c in CNF: c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ p_1142 ∨ b^{2, 572}_2 c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ p_1142 ∨ -b^{2, 572}_1 c b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ p_1142 ∨ b^{2, 572}_0 c in DIMACS: 6359 6360 6361 1142 6362 0 6359 6360 6361 1142 -6363 0 6359 6360 6361 1142 6364 0 c -1-1 --> -2 c ( b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ b^{2, 571}_0 ∧ -p_1142) -> ( b^{2, 572}_2 ∧ b^{2, 572}_1 ∧ -b^{2, 572}_0) c in CNF: c -b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ p_1142 ∨ b^{2, 572}_2 c -b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ p_1142 ∨ b^{2, 572}_1 c -b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ p_1142 ∨ -b^{2, 572}_0 c in DIMACS: -6359 6360 -6361 1142 6362 0 -6359 6360 -6361 1142 6363 0 -6359 6360 -6361 1142 -6364 0 c -2-1 --> break c ( b^{2, 571}_2 ∧ b^{2, 571}_1 ∧ -b^{2, 571}_0 ∧ -p_1142) -> break c in CNF: c -b^{2, 571}_2 ∨ -b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ p_1142 ∨ break c in DIMACS: -6359 -6360 6361 1142 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 571}_2 ∧ -b^{2, 571}_1 ∧ -b^{2, 571}_0 ∧ true) c in CNF: c -b^{2, 571}_2 ∨ b^{2, 571}_1 ∨ b^{2, 571}_0 ∨ false c in DIMACS: -6359 6360 6361 0 c 3 does not represent an automaton state. c -(-b^{2, 571}_2 ∧ b^{2, 571}_1 ∧ b^{2, 571}_0 ∧ true) c in CNF: c b^{2, 571}_2 ∨ -b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ false c in DIMACS: 6359 -6360 -6361 0 c -3 does not represent an automaton state. c -( b^{2, 571}_2 ∧ b^{2, 571}_1 ∧ b^{2, 571}_0 ∧ true) c in CNF: c -b^{2, 571}_2 ∨ -b^{2, 571}_1 ∨ -b^{2, 571}_0 ∨ false c in DIMACS: -6359 -6360 -6361 0 c i = 572 c -2+1 --> -1 c ( b^{2, 572}_2 ∧ b^{2, 572}_1 ∧ -b^{2, 572}_0 ∧ p_1144) -> ( b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ b^{2, 573}_0) c in CNF: c -b^{2, 572}_2 ∨ -b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ -p_1144 ∨ b^{2, 573}_2 c -b^{2, 572}_2 ∨ -b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ -p_1144 ∨ -b^{2, 573}_1 c -b^{2, 572}_2 ∨ -b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ -p_1144 ∨ b^{2, 573}_0 c in DIMACS: -6362 -6363 6364 -1144 6365 0 -6362 -6363 6364 -1144 -6366 0 -6362 -6363 6364 -1144 6367 0 c -1+1 --> 0 c ( b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ b^{2, 572}_0 ∧ p_1144) -> (-b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ -b^{2, 573}_0) c in CNF: c -b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ -p_1144 ∨ -b^{2, 573}_2 c -b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ -p_1144 ∨ -b^{2, 573}_1 c -b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ -p_1144 ∨ -b^{2, 573}_0 c in DIMACS: -6362 6363 -6364 -1144 -6365 0 -6362 6363 -6364 -1144 -6366 0 -6362 6363 -6364 -1144 -6367 0 c 0+1 --> 1 c (-b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ -b^{2, 572}_0 ∧ p_1144) -> (-b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ b^{2, 573}_0) c in CNF: c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ -p_1144 ∨ -b^{2, 573}_2 c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ -p_1144 ∨ -b^{2, 573}_1 c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ -p_1144 ∨ b^{2, 573}_0 c in DIMACS: 6362 6363 6364 -1144 -6365 0 6362 6363 6364 -1144 -6366 0 6362 6363 6364 -1144 6367 0 c 1+1 --> 2 c (-b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ b^{2, 572}_0 ∧ p_1144) -> (-b^{2, 573}_2 ∧ b^{2, 573}_1 ∧ -b^{2, 573}_0) c in CNF: c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ -p_1144 ∨ -b^{2, 573}_2 c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ -p_1144 ∨ b^{2, 573}_1 c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ -p_1144 ∨ -b^{2, 573}_0 c in DIMACS: 6362 6363 -6364 -1144 -6365 0 6362 6363 -6364 -1144 6366 0 6362 6363 -6364 -1144 -6367 0 c 2+1 --> break c (-b^{2, 572}_2 ∧ b^{2, 572}_1 ∧ -b^{2, 572}_0 ∧ p_1144) -> break c in CNF: c b^{2, 572}_2 ∨ -b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ -p_1144 ∨ break c in DIMACS: 6362 -6363 6364 -1144 1162 0 c 2-1 --> 1 c (-b^{2, 572}_2 ∧ b^{2, 572}_1 ∧ -b^{2, 572}_0 ∧ -p_1144) -> (-b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ b^{2, 573}_0) c in CNF: c b^{2, 572}_2 ∨ -b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ p_1144 ∨ -b^{2, 573}_2 c b^{2, 572}_2 ∨ -b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ p_1144 ∨ -b^{2, 573}_1 c b^{2, 572}_2 ∨ -b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ p_1144 ∨ b^{2, 573}_0 c in DIMACS: 6362 -6363 6364 1144 -6365 0 6362 -6363 6364 1144 -6366 0 6362 -6363 6364 1144 6367 0 c 1-1 --> 0 c (-b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ b^{2, 572}_0 ∧ -p_1144) -> (-b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ -b^{2, 573}_0) c in CNF: c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ p_1144 ∨ -b^{2, 573}_2 c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ p_1144 ∨ -b^{2, 573}_1 c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ p_1144 ∨ -b^{2, 573}_0 c in DIMACS: 6362 6363 -6364 1144 -6365 0 6362 6363 -6364 1144 -6366 0 6362 6363 -6364 1144 -6367 0 c 0-1 --> -1 c (-b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ -b^{2, 572}_0 ∧ -p_1144) -> ( b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ b^{2, 573}_0) c in CNF: c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ p_1144 ∨ b^{2, 573}_2 c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ p_1144 ∨ -b^{2, 573}_1 c b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ p_1144 ∨ b^{2, 573}_0 c in DIMACS: 6362 6363 6364 1144 6365 0 6362 6363 6364 1144 -6366 0 6362 6363 6364 1144 6367 0 c -1-1 --> -2 c ( b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ b^{2, 572}_0 ∧ -p_1144) -> ( b^{2, 573}_2 ∧ b^{2, 573}_1 ∧ -b^{2, 573}_0) c in CNF: c -b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ p_1144 ∨ b^{2, 573}_2 c -b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ p_1144 ∨ b^{2, 573}_1 c -b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ p_1144 ∨ -b^{2, 573}_0 c in DIMACS: -6362 6363 -6364 1144 6365 0 -6362 6363 -6364 1144 6366 0 -6362 6363 -6364 1144 -6367 0 c -2-1 --> break c ( b^{2, 572}_2 ∧ b^{2, 572}_1 ∧ -b^{2, 572}_0 ∧ -p_1144) -> break c in CNF: c -b^{2, 572}_2 ∨ -b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ p_1144 ∨ break c in DIMACS: -6362 -6363 6364 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 572}_2 ∧ -b^{2, 572}_1 ∧ -b^{2, 572}_0 ∧ true) c in CNF: c -b^{2, 572}_2 ∨ b^{2, 572}_1 ∨ b^{2, 572}_0 ∨ false c in DIMACS: -6362 6363 6364 0 c 3 does not represent an automaton state. c -(-b^{2, 572}_2 ∧ b^{2, 572}_1 ∧ b^{2, 572}_0 ∧ true) c in CNF: c b^{2, 572}_2 ∨ -b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ false c in DIMACS: 6362 -6363 -6364 0 c -3 does not represent an automaton state. c -( b^{2, 572}_2 ∧ b^{2, 572}_1 ∧ b^{2, 572}_0 ∧ true) c in CNF: c -b^{2, 572}_2 ∨ -b^{2, 572}_1 ∨ -b^{2, 572}_0 ∨ false c in DIMACS: -6362 -6363 -6364 0 c i = 573 c -2+1 --> -1 c ( b^{2, 573}_2 ∧ b^{2, 573}_1 ∧ -b^{2, 573}_0 ∧ p_1146) -> ( b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ b^{2, 574}_0) c in CNF: c -b^{2, 573}_2 ∨ -b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ -p_1146 ∨ b^{2, 574}_2 c -b^{2, 573}_2 ∨ -b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ -p_1146 ∨ -b^{2, 574}_1 c -b^{2, 573}_2 ∨ -b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ -p_1146 ∨ b^{2, 574}_0 c in DIMACS: -6365 -6366 6367 -1146 6368 0 -6365 -6366 6367 -1146 -6369 0 -6365 -6366 6367 -1146 6370 0 c -1+1 --> 0 c ( b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ b^{2, 573}_0 ∧ p_1146) -> (-b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ -b^{2, 574}_0) c in CNF: c -b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ -p_1146 ∨ -b^{2, 574}_2 c -b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ -p_1146 ∨ -b^{2, 574}_1 c -b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ -p_1146 ∨ -b^{2, 574}_0 c in DIMACS: -6365 6366 -6367 -1146 -6368 0 -6365 6366 -6367 -1146 -6369 0 -6365 6366 -6367 -1146 -6370 0 c 0+1 --> 1 c (-b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ -b^{2, 573}_0 ∧ p_1146) -> (-b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ b^{2, 574}_0) c in CNF: c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ -p_1146 ∨ -b^{2, 574}_2 c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ -p_1146 ∨ -b^{2, 574}_1 c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ -p_1146 ∨ b^{2, 574}_0 c in DIMACS: 6365 6366 6367 -1146 -6368 0 6365 6366 6367 -1146 -6369 0 6365 6366 6367 -1146 6370 0 c 1+1 --> 2 c (-b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ b^{2, 573}_0 ∧ p_1146) -> (-b^{2, 574}_2 ∧ b^{2, 574}_1 ∧ -b^{2, 574}_0) c in CNF: c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ -p_1146 ∨ -b^{2, 574}_2 c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ -p_1146 ∨ b^{2, 574}_1 c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ -p_1146 ∨ -b^{2, 574}_0 c in DIMACS: 6365 6366 -6367 -1146 -6368 0 6365 6366 -6367 -1146 6369 0 6365 6366 -6367 -1146 -6370 0 c 2+1 --> break c (-b^{2, 573}_2 ∧ b^{2, 573}_1 ∧ -b^{2, 573}_0 ∧ p_1146) -> break c in CNF: c b^{2, 573}_2 ∨ -b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ -p_1146 ∨ break c in DIMACS: 6365 -6366 6367 -1146 1162 0 c 2-1 --> 1 c (-b^{2, 573}_2 ∧ b^{2, 573}_1 ∧ -b^{2, 573}_0 ∧ -p_1146) -> (-b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ b^{2, 574}_0) c in CNF: c b^{2, 573}_2 ∨ -b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ p_1146 ∨ -b^{2, 574}_2 c b^{2, 573}_2 ∨ -b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ p_1146 ∨ -b^{2, 574}_1 c b^{2, 573}_2 ∨ -b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ p_1146 ∨ b^{2, 574}_0 c in DIMACS: 6365 -6366 6367 1146 -6368 0 6365 -6366 6367 1146 -6369 0 6365 -6366 6367 1146 6370 0 c 1-1 --> 0 c (-b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ b^{2, 573}_0 ∧ -p_1146) -> (-b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ -b^{2, 574}_0) c in CNF: c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ p_1146 ∨ -b^{2, 574}_2 c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ p_1146 ∨ -b^{2, 574}_1 c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ p_1146 ∨ -b^{2, 574}_0 c in DIMACS: 6365 6366 -6367 1146 -6368 0 6365 6366 -6367 1146 -6369 0 6365 6366 -6367 1146 -6370 0 c 0-1 --> -1 c (-b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ -b^{2, 573}_0 ∧ -p_1146) -> ( b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ b^{2, 574}_0) c in CNF: c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ p_1146 ∨ b^{2, 574}_2 c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ p_1146 ∨ -b^{2, 574}_1 c b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ p_1146 ∨ b^{2, 574}_0 c in DIMACS: 6365 6366 6367 1146 6368 0 6365 6366 6367 1146 -6369 0 6365 6366 6367 1146 6370 0 c -1-1 --> -2 c ( b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ b^{2, 573}_0 ∧ -p_1146) -> ( b^{2, 574}_2 ∧ b^{2, 574}_1 ∧ -b^{2, 574}_0) c in CNF: c -b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ p_1146 ∨ b^{2, 574}_2 c -b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ p_1146 ∨ b^{2, 574}_1 c -b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ p_1146 ∨ -b^{2, 574}_0 c in DIMACS: -6365 6366 -6367 1146 6368 0 -6365 6366 -6367 1146 6369 0 -6365 6366 -6367 1146 -6370 0 c -2-1 --> break c ( b^{2, 573}_2 ∧ b^{2, 573}_1 ∧ -b^{2, 573}_0 ∧ -p_1146) -> break c in CNF: c -b^{2, 573}_2 ∨ -b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ p_1146 ∨ break c in DIMACS: -6365 -6366 6367 1146 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 573}_2 ∧ -b^{2, 573}_1 ∧ -b^{2, 573}_0 ∧ true) c in CNF: c -b^{2, 573}_2 ∨ b^{2, 573}_1 ∨ b^{2, 573}_0 ∨ false c in DIMACS: -6365 6366 6367 0 c 3 does not represent an automaton state. c -(-b^{2, 573}_2 ∧ b^{2, 573}_1 ∧ b^{2, 573}_0 ∧ true) c in CNF: c b^{2, 573}_2 ∨ -b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ false c in DIMACS: 6365 -6366 -6367 0 c -3 does not represent an automaton state. c -( b^{2, 573}_2 ∧ b^{2, 573}_1 ∧ b^{2, 573}_0 ∧ true) c in CNF: c -b^{2, 573}_2 ∨ -b^{2, 573}_1 ∨ -b^{2, 573}_0 ∨ false c in DIMACS: -6365 -6366 -6367 0 c i = 574 c -2+1 --> -1 c ( b^{2, 574}_2 ∧ b^{2, 574}_1 ∧ -b^{2, 574}_0 ∧ p_1148) -> ( b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ b^{2, 575}_0) c in CNF: c -b^{2, 574}_2 ∨ -b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ -p_1148 ∨ b^{2, 575}_2 c -b^{2, 574}_2 ∨ -b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ -p_1148 ∨ -b^{2, 575}_1 c -b^{2, 574}_2 ∨ -b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ -p_1148 ∨ b^{2, 575}_0 c in DIMACS: -6368 -6369 6370 -1148 6371 0 -6368 -6369 6370 -1148 -6372 0 -6368 -6369 6370 -1148 6373 0 c -1+1 --> 0 c ( b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ b^{2, 574}_0 ∧ p_1148) -> (-b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ -b^{2, 575}_0) c in CNF: c -b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ -p_1148 ∨ -b^{2, 575}_2 c -b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ -p_1148 ∨ -b^{2, 575}_1 c -b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ -p_1148 ∨ -b^{2, 575}_0 c in DIMACS: -6368 6369 -6370 -1148 -6371 0 -6368 6369 -6370 -1148 -6372 0 -6368 6369 -6370 -1148 -6373 0 c 0+1 --> 1 c (-b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ -b^{2, 574}_0 ∧ p_1148) -> (-b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ b^{2, 575}_0) c in CNF: c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ -p_1148 ∨ -b^{2, 575}_2 c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ -p_1148 ∨ -b^{2, 575}_1 c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ -p_1148 ∨ b^{2, 575}_0 c in DIMACS: 6368 6369 6370 -1148 -6371 0 6368 6369 6370 -1148 -6372 0 6368 6369 6370 -1148 6373 0 c 1+1 --> 2 c (-b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ b^{2, 574}_0 ∧ p_1148) -> (-b^{2, 575}_2 ∧ b^{2, 575}_1 ∧ -b^{2, 575}_0) c in CNF: c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ -p_1148 ∨ -b^{2, 575}_2 c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ -p_1148 ∨ b^{2, 575}_1 c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ -p_1148 ∨ -b^{2, 575}_0 c in DIMACS: 6368 6369 -6370 -1148 -6371 0 6368 6369 -6370 -1148 6372 0 6368 6369 -6370 -1148 -6373 0 c 2+1 --> break c (-b^{2, 574}_2 ∧ b^{2, 574}_1 ∧ -b^{2, 574}_0 ∧ p_1148) -> break c in CNF: c b^{2, 574}_2 ∨ -b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ -p_1148 ∨ break c in DIMACS: 6368 -6369 6370 -1148 1162 0 c 2-1 --> 1 c (-b^{2, 574}_2 ∧ b^{2, 574}_1 ∧ -b^{2, 574}_0 ∧ -p_1148) -> (-b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ b^{2, 575}_0) c in CNF: c b^{2, 574}_2 ∨ -b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ p_1148 ∨ -b^{2, 575}_2 c b^{2, 574}_2 ∨ -b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ p_1148 ∨ -b^{2, 575}_1 c b^{2, 574}_2 ∨ -b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ p_1148 ∨ b^{2, 575}_0 c in DIMACS: 6368 -6369 6370 1148 -6371 0 6368 -6369 6370 1148 -6372 0 6368 -6369 6370 1148 6373 0 c 1-1 --> 0 c (-b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ b^{2, 574}_0 ∧ -p_1148) -> (-b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ -b^{2, 575}_0) c in CNF: c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ p_1148 ∨ -b^{2, 575}_2 c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ p_1148 ∨ -b^{2, 575}_1 c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ p_1148 ∨ -b^{2, 575}_0 c in DIMACS: 6368 6369 -6370 1148 -6371 0 6368 6369 -6370 1148 -6372 0 6368 6369 -6370 1148 -6373 0 c 0-1 --> -1 c (-b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ -b^{2, 574}_0 ∧ -p_1148) -> ( b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ b^{2, 575}_0) c in CNF: c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ p_1148 ∨ b^{2, 575}_2 c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ p_1148 ∨ -b^{2, 575}_1 c b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ p_1148 ∨ b^{2, 575}_0 c in DIMACS: 6368 6369 6370 1148 6371 0 6368 6369 6370 1148 -6372 0 6368 6369 6370 1148 6373 0 c -1-1 --> -2 c ( b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ b^{2, 574}_0 ∧ -p_1148) -> ( b^{2, 575}_2 ∧ b^{2, 575}_1 ∧ -b^{2, 575}_0) c in CNF: c -b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ p_1148 ∨ b^{2, 575}_2 c -b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ p_1148 ∨ b^{2, 575}_1 c -b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ p_1148 ∨ -b^{2, 575}_0 c in DIMACS: -6368 6369 -6370 1148 6371 0 -6368 6369 -6370 1148 6372 0 -6368 6369 -6370 1148 -6373 0 c -2-1 --> break c ( b^{2, 574}_2 ∧ b^{2, 574}_1 ∧ -b^{2, 574}_0 ∧ -p_1148) -> break c in CNF: c -b^{2, 574}_2 ∨ -b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ p_1148 ∨ break c in DIMACS: -6368 -6369 6370 1148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 574}_2 ∧ -b^{2, 574}_1 ∧ -b^{2, 574}_0 ∧ true) c in CNF: c -b^{2, 574}_2 ∨ b^{2, 574}_1 ∨ b^{2, 574}_0 ∨ false c in DIMACS: -6368 6369 6370 0 c 3 does not represent an automaton state. c -(-b^{2, 574}_2 ∧ b^{2, 574}_1 ∧ b^{2, 574}_0 ∧ true) c in CNF: c b^{2, 574}_2 ∨ -b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ false c in DIMACS: 6368 -6369 -6370 0 c -3 does not represent an automaton state. c -( b^{2, 574}_2 ∧ b^{2, 574}_1 ∧ b^{2, 574}_0 ∧ true) c in CNF: c -b^{2, 574}_2 ∨ -b^{2, 574}_1 ∨ -b^{2, 574}_0 ∨ false c in DIMACS: -6368 -6369 -6370 0 c i = 575 c -2+1 --> -1 c ( b^{2, 575}_2 ∧ b^{2, 575}_1 ∧ -b^{2, 575}_0 ∧ p_1150) -> ( b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ b^{2, 576}_0) c in CNF: c -b^{2, 575}_2 ∨ -b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ -p_1150 ∨ b^{2, 576}_2 c -b^{2, 575}_2 ∨ -b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ -p_1150 ∨ -b^{2, 576}_1 c -b^{2, 575}_2 ∨ -b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ -p_1150 ∨ b^{2, 576}_0 c in DIMACS: -6371 -6372 6373 -1150 6374 0 -6371 -6372 6373 -1150 -6375 0 -6371 -6372 6373 -1150 6376 0 c -1+1 --> 0 c ( b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ b^{2, 575}_0 ∧ p_1150) -> (-b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ -b^{2, 576}_0) c in CNF: c -b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ -p_1150 ∨ -b^{2, 576}_2 c -b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ -p_1150 ∨ -b^{2, 576}_1 c -b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ -p_1150 ∨ -b^{2, 576}_0 c in DIMACS: -6371 6372 -6373 -1150 -6374 0 -6371 6372 -6373 -1150 -6375 0 -6371 6372 -6373 -1150 -6376 0 c 0+1 --> 1 c (-b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ -b^{2, 575}_0 ∧ p_1150) -> (-b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ b^{2, 576}_0) c in CNF: c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ -p_1150 ∨ -b^{2, 576}_2 c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ -p_1150 ∨ -b^{2, 576}_1 c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ -p_1150 ∨ b^{2, 576}_0 c in DIMACS: 6371 6372 6373 -1150 -6374 0 6371 6372 6373 -1150 -6375 0 6371 6372 6373 -1150 6376 0 c 1+1 --> 2 c (-b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ b^{2, 575}_0 ∧ p_1150) -> (-b^{2, 576}_2 ∧ b^{2, 576}_1 ∧ -b^{2, 576}_0) c in CNF: c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ -p_1150 ∨ -b^{2, 576}_2 c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ -p_1150 ∨ b^{2, 576}_1 c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ -p_1150 ∨ -b^{2, 576}_0 c in DIMACS: 6371 6372 -6373 -1150 -6374 0 6371 6372 -6373 -1150 6375 0 6371 6372 -6373 -1150 -6376 0 c 2+1 --> break c (-b^{2, 575}_2 ∧ b^{2, 575}_1 ∧ -b^{2, 575}_0 ∧ p_1150) -> break c in CNF: c b^{2, 575}_2 ∨ -b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ -p_1150 ∨ break c in DIMACS: 6371 -6372 6373 -1150 1162 0 c 2-1 --> 1 c (-b^{2, 575}_2 ∧ b^{2, 575}_1 ∧ -b^{2, 575}_0 ∧ -p_1150) -> (-b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ b^{2, 576}_0) c in CNF: c b^{2, 575}_2 ∨ -b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ p_1150 ∨ -b^{2, 576}_2 c b^{2, 575}_2 ∨ -b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ p_1150 ∨ -b^{2, 576}_1 c b^{2, 575}_2 ∨ -b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ p_1150 ∨ b^{2, 576}_0 c in DIMACS: 6371 -6372 6373 1150 -6374 0 6371 -6372 6373 1150 -6375 0 6371 -6372 6373 1150 6376 0 c 1-1 --> 0 c (-b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ b^{2, 575}_0 ∧ -p_1150) -> (-b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ -b^{2, 576}_0) c in CNF: c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ p_1150 ∨ -b^{2, 576}_2 c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ p_1150 ∨ -b^{2, 576}_1 c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ p_1150 ∨ -b^{2, 576}_0 c in DIMACS: 6371 6372 -6373 1150 -6374 0 6371 6372 -6373 1150 -6375 0 6371 6372 -6373 1150 -6376 0 c 0-1 --> -1 c (-b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ -b^{2, 575}_0 ∧ -p_1150) -> ( b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ b^{2, 576}_0) c in CNF: c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ p_1150 ∨ b^{2, 576}_2 c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ p_1150 ∨ -b^{2, 576}_1 c b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ p_1150 ∨ b^{2, 576}_0 c in DIMACS: 6371 6372 6373 1150 6374 0 6371 6372 6373 1150 -6375 0 6371 6372 6373 1150 6376 0 c -1-1 --> -2 c ( b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ b^{2, 575}_0 ∧ -p_1150) -> ( b^{2, 576}_2 ∧ b^{2, 576}_1 ∧ -b^{2, 576}_0) c in CNF: c -b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ p_1150 ∨ b^{2, 576}_2 c -b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ p_1150 ∨ b^{2, 576}_1 c -b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ p_1150 ∨ -b^{2, 576}_0 c in DIMACS: -6371 6372 -6373 1150 6374 0 -6371 6372 -6373 1150 6375 0 -6371 6372 -6373 1150 -6376 0 c -2-1 --> break c ( b^{2, 575}_2 ∧ b^{2, 575}_1 ∧ -b^{2, 575}_0 ∧ -p_1150) -> break c in CNF: c -b^{2, 575}_2 ∨ -b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ p_1150 ∨ break c in DIMACS: -6371 -6372 6373 1150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 575}_2 ∧ -b^{2, 575}_1 ∧ -b^{2, 575}_0 ∧ true) c in CNF: c -b^{2, 575}_2 ∨ b^{2, 575}_1 ∨ b^{2, 575}_0 ∨ false c in DIMACS: -6371 6372 6373 0 c 3 does not represent an automaton state. c -(-b^{2, 575}_2 ∧ b^{2, 575}_1 ∧ b^{2, 575}_0 ∧ true) c in CNF: c b^{2, 575}_2 ∨ -b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ false c in DIMACS: 6371 -6372 -6373 0 c -3 does not represent an automaton state. c -( b^{2, 575}_2 ∧ b^{2, 575}_1 ∧ b^{2, 575}_0 ∧ true) c in CNF: c -b^{2, 575}_2 ∨ -b^{2, 575}_1 ∨ -b^{2, 575}_0 ∨ false c in DIMACS: -6371 -6372 -6373 0 c i = 576 c -2+1 --> -1 c ( b^{2, 576}_2 ∧ b^{2, 576}_1 ∧ -b^{2, 576}_0 ∧ p_1152) -> ( b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ b^{2, 577}_0) c in CNF: c -b^{2, 576}_2 ∨ -b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ -p_1152 ∨ b^{2, 577}_2 c -b^{2, 576}_2 ∨ -b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ -p_1152 ∨ -b^{2, 577}_1 c -b^{2, 576}_2 ∨ -b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ -p_1152 ∨ b^{2, 577}_0 c in DIMACS: -6374 -6375 6376 -1152 6377 0 -6374 -6375 6376 -1152 -6378 0 -6374 -6375 6376 -1152 6379 0 c -1+1 --> 0 c ( b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ b^{2, 576}_0 ∧ p_1152) -> (-b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ -b^{2, 577}_0) c in CNF: c -b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ -p_1152 ∨ -b^{2, 577}_2 c -b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ -p_1152 ∨ -b^{2, 577}_1 c -b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ -p_1152 ∨ -b^{2, 577}_0 c in DIMACS: -6374 6375 -6376 -1152 -6377 0 -6374 6375 -6376 -1152 -6378 0 -6374 6375 -6376 -1152 -6379 0 c 0+1 --> 1 c (-b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ -b^{2, 576}_0 ∧ p_1152) -> (-b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ b^{2, 577}_0) c in CNF: c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ -p_1152 ∨ -b^{2, 577}_2 c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ -p_1152 ∨ -b^{2, 577}_1 c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ -p_1152 ∨ b^{2, 577}_0 c in DIMACS: 6374 6375 6376 -1152 -6377 0 6374 6375 6376 -1152 -6378 0 6374 6375 6376 -1152 6379 0 c 1+1 --> 2 c (-b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ b^{2, 576}_0 ∧ p_1152) -> (-b^{2, 577}_2 ∧ b^{2, 577}_1 ∧ -b^{2, 577}_0) c in CNF: c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ -p_1152 ∨ -b^{2, 577}_2 c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ -p_1152 ∨ b^{2, 577}_1 c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ -p_1152 ∨ -b^{2, 577}_0 c in DIMACS: 6374 6375 -6376 -1152 -6377 0 6374 6375 -6376 -1152 6378 0 6374 6375 -6376 -1152 -6379 0 c 2+1 --> break c (-b^{2, 576}_2 ∧ b^{2, 576}_1 ∧ -b^{2, 576}_0 ∧ p_1152) -> break c in CNF: c b^{2, 576}_2 ∨ -b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ -p_1152 ∨ break c in DIMACS: 6374 -6375 6376 -1152 1162 0 c 2-1 --> 1 c (-b^{2, 576}_2 ∧ b^{2, 576}_1 ∧ -b^{2, 576}_0 ∧ -p_1152) -> (-b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ b^{2, 577}_0) c in CNF: c b^{2, 576}_2 ∨ -b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ p_1152 ∨ -b^{2, 577}_2 c b^{2, 576}_2 ∨ -b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ p_1152 ∨ -b^{2, 577}_1 c b^{2, 576}_2 ∨ -b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ p_1152 ∨ b^{2, 577}_0 c in DIMACS: 6374 -6375 6376 1152 -6377 0 6374 -6375 6376 1152 -6378 0 6374 -6375 6376 1152 6379 0 c 1-1 --> 0 c (-b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ b^{2, 576}_0 ∧ -p_1152) -> (-b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ -b^{2, 577}_0) c in CNF: c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ p_1152 ∨ -b^{2, 577}_2 c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ p_1152 ∨ -b^{2, 577}_1 c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ p_1152 ∨ -b^{2, 577}_0 c in DIMACS: 6374 6375 -6376 1152 -6377 0 6374 6375 -6376 1152 -6378 0 6374 6375 -6376 1152 -6379 0 c 0-1 --> -1 c (-b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ -b^{2, 576}_0 ∧ -p_1152) -> ( b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ b^{2, 577}_0) c in CNF: c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ p_1152 ∨ b^{2, 577}_2 c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ p_1152 ∨ -b^{2, 577}_1 c b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ p_1152 ∨ b^{2, 577}_0 c in DIMACS: 6374 6375 6376 1152 6377 0 6374 6375 6376 1152 -6378 0 6374 6375 6376 1152 6379 0 c -1-1 --> -2 c ( b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ b^{2, 576}_0 ∧ -p_1152) -> ( b^{2, 577}_2 ∧ b^{2, 577}_1 ∧ -b^{2, 577}_0) c in CNF: c -b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ p_1152 ∨ b^{2, 577}_2 c -b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ p_1152 ∨ b^{2, 577}_1 c -b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ p_1152 ∨ -b^{2, 577}_0 c in DIMACS: -6374 6375 -6376 1152 6377 0 -6374 6375 -6376 1152 6378 0 -6374 6375 -6376 1152 -6379 0 c -2-1 --> break c ( b^{2, 576}_2 ∧ b^{2, 576}_1 ∧ -b^{2, 576}_0 ∧ -p_1152) -> break c in CNF: c -b^{2, 576}_2 ∨ -b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ p_1152 ∨ break c in DIMACS: -6374 -6375 6376 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 576}_2 ∧ -b^{2, 576}_1 ∧ -b^{2, 576}_0 ∧ true) c in CNF: c -b^{2, 576}_2 ∨ b^{2, 576}_1 ∨ b^{2, 576}_0 ∨ false c in DIMACS: -6374 6375 6376 0 c 3 does not represent an automaton state. c -(-b^{2, 576}_2 ∧ b^{2, 576}_1 ∧ b^{2, 576}_0 ∧ true) c in CNF: c b^{2, 576}_2 ∨ -b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ false c in DIMACS: 6374 -6375 -6376 0 c -3 does not represent an automaton state. c -( b^{2, 576}_2 ∧ b^{2, 576}_1 ∧ b^{2, 576}_0 ∧ true) c in CNF: c -b^{2, 576}_2 ∨ -b^{2, 576}_1 ∨ -b^{2, 576}_0 ∨ false c in DIMACS: -6374 -6375 -6376 0 c i = 577 c -2+1 --> -1 c ( b^{2, 577}_2 ∧ b^{2, 577}_1 ∧ -b^{2, 577}_0 ∧ p_1154) -> ( b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ b^{2, 578}_0) c in CNF: c -b^{2, 577}_2 ∨ -b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ -p_1154 ∨ b^{2, 578}_2 c -b^{2, 577}_2 ∨ -b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ -p_1154 ∨ -b^{2, 578}_1 c -b^{2, 577}_2 ∨ -b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ -p_1154 ∨ b^{2, 578}_0 c in DIMACS: -6377 -6378 6379 -1154 6380 0 -6377 -6378 6379 -1154 -6381 0 -6377 -6378 6379 -1154 6382 0 c -1+1 --> 0 c ( b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ b^{2, 577}_0 ∧ p_1154) -> (-b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ -b^{2, 578}_0) c in CNF: c -b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ -p_1154 ∨ -b^{2, 578}_2 c -b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ -p_1154 ∨ -b^{2, 578}_1 c -b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ -p_1154 ∨ -b^{2, 578}_0 c in DIMACS: -6377 6378 -6379 -1154 -6380 0 -6377 6378 -6379 -1154 -6381 0 -6377 6378 -6379 -1154 -6382 0 c 0+1 --> 1 c (-b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ -b^{2, 577}_0 ∧ p_1154) -> (-b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ b^{2, 578}_0) c in CNF: c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ -p_1154 ∨ -b^{2, 578}_2 c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ -p_1154 ∨ -b^{2, 578}_1 c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ -p_1154 ∨ b^{2, 578}_0 c in DIMACS: 6377 6378 6379 -1154 -6380 0 6377 6378 6379 -1154 -6381 0 6377 6378 6379 -1154 6382 0 c 1+1 --> 2 c (-b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ b^{2, 577}_0 ∧ p_1154) -> (-b^{2, 578}_2 ∧ b^{2, 578}_1 ∧ -b^{2, 578}_0) c in CNF: c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ -p_1154 ∨ -b^{2, 578}_2 c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ -p_1154 ∨ b^{2, 578}_1 c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ -p_1154 ∨ -b^{2, 578}_0 c in DIMACS: 6377 6378 -6379 -1154 -6380 0 6377 6378 -6379 -1154 6381 0 6377 6378 -6379 -1154 -6382 0 c 2+1 --> break c (-b^{2, 577}_2 ∧ b^{2, 577}_1 ∧ -b^{2, 577}_0 ∧ p_1154) -> break c in CNF: c b^{2, 577}_2 ∨ -b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ -p_1154 ∨ break c in DIMACS: 6377 -6378 6379 -1154 1162 0 c 2-1 --> 1 c (-b^{2, 577}_2 ∧ b^{2, 577}_1 ∧ -b^{2, 577}_0 ∧ -p_1154) -> (-b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ b^{2, 578}_0) c in CNF: c b^{2, 577}_2 ∨ -b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ p_1154 ∨ -b^{2, 578}_2 c b^{2, 577}_2 ∨ -b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ p_1154 ∨ -b^{2, 578}_1 c b^{2, 577}_2 ∨ -b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ p_1154 ∨ b^{2, 578}_0 c in DIMACS: 6377 -6378 6379 1154 -6380 0 6377 -6378 6379 1154 -6381 0 6377 -6378 6379 1154 6382 0 c 1-1 --> 0 c (-b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ b^{2, 577}_0 ∧ -p_1154) -> (-b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ -b^{2, 578}_0) c in CNF: c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ p_1154 ∨ -b^{2, 578}_2 c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ p_1154 ∨ -b^{2, 578}_1 c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ p_1154 ∨ -b^{2, 578}_0 c in DIMACS: 6377 6378 -6379 1154 -6380 0 6377 6378 -6379 1154 -6381 0 6377 6378 -6379 1154 -6382 0 c 0-1 --> -1 c (-b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ -b^{2, 577}_0 ∧ -p_1154) -> ( b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ b^{2, 578}_0) c in CNF: c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ p_1154 ∨ b^{2, 578}_2 c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ p_1154 ∨ -b^{2, 578}_1 c b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ p_1154 ∨ b^{2, 578}_0 c in DIMACS: 6377 6378 6379 1154 6380 0 6377 6378 6379 1154 -6381 0 6377 6378 6379 1154 6382 0 c -1-1 --> -2 c ( b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ b^{2, 577}_0 ∧ -p_1154) -> ( b^{2, 578}_2 ∧ b^{2, 578}_1 ∧ -b^{2, 578}_0) c in CNF: c -b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ p_1154 ∨ b^{2, 578}_2 c -b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ p_1154 ∨ b^{2, 578}_1 c -b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ p_1154 ∨ -b^{2, 578}_0 c in DIMACS: -6377 6378 -6379 1154 6380 0 -6377 6378 -6379 1154 6381 0 -6377 6378 -6379 1154 -6382 0 c -2-1 --> break c ( b^{2, 577}_2 ∧ b^{2, 577}_1 ∧ -b^{2, 577}_0 ∧ -p_1154) -> break c in CNF: c -b^{2, 577}_2 ∨ -b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ p_1154 ∨ break c in DIMACS: -6377 -6378 6379 1154 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 577}_2 ∧ -b^{2, 577}_1 ∧ -b^{2, 577}_0 ∧ true) c in CNF: c -b^{2, 577}_2 ∨ b^{2, 577}_1 ∨ b^{2, 577}_0 ∨ false c in DIMACS: -6377 6378 6379 0 c 3 does not represent an automaton state. c -(-b^{2, 577}_2 ∧ b^{2, 577}_1 ∧ b^{2, 577}_0 ∧ true) c in CNF: c b^{2, 577}_2 ∨ -b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ false c in DIMACS: 6377 -6378 -6379 0 c -3 does not represent an automaton state. c -( b^{2, 577}_2 ∧ b^{2, 577}_1 ∧ b^{2, 577}_0 ∧ true) c in CNF: c -b^{2, 577}_2 ∨ -b^{2, 577}_1 ∨ -b^{2, 577}_0 ∨ false c in DIMACS: -6377 -6378 -6379 0 c i = 578 c -2+1 --> -1 c ( b^{2, 578}_2 ∧ b^{2, 578}_1 ∧ -b^{2, 578}_0 ∧ p_1156) -> ( b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ b^{2, 579}_0) c in CNF: c -b^{2, 578}_2 ∨ -b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ -p_1156 ∨ b^{2, 579}_2 c -b^{2, 578}_2 ∨ -b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ -p_1156 ∨ -b^{2, 579}_1 c -b^{2, 578}_2 ∨ -b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ -p_1156 ∨ b^{2, 579}_0 c in DIMACS: -6380 -6381 6382 -1156 6383 0 -6380 -6381 6382 -1156 -6384 0 -6380 -6381 6382 -1156 6385 0 c -1+1 --> 0 c ( b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ b^{2, 578}_0 ∧ p_1156) -> (-b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ -b^{2, 579}_0) c in CNF: c -b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ -p_1156 ∨ -b^{2, 579}_2 c -b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ -p_1156 ∨ -b^{2, 579}_1 c -b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ -p_1156 ∨ -b^{2, 579}_0 c in DIMACS: -6380 6381 -6382 -1156 -6383 0 -6380 6381 -6382 -1156 -6384 0 -6380 6381 -6382 -1156 -6385 0 c 0+1 --> 1 c (-b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ -b^{2, 578}_0 ∧ p_1156) -> (-b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ b^{2, 579}_0) c in CNF: c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ -p_1156 ∨ -b^{2, 579}_2 c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ -p_1156 ∨ -b^{2, 579}_1 c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ -p_1156 ∨ b^{2, 579}_0 c in DIMACS: 6380 6381 6382 -1156 -6383 0 6380 6381 6382 -1156 -6384 0 6380 6381 6382 -1156 6385 0 c 1+1 --> 2 c (-b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ b^{2, 578}_0 ∧ p_1156) -> (-b^{2, 579}_2 ∧ b^{2, 579}_1 ∧ -b^{2, 579}_0) c in CNF: c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ -p_1156 ∨ -b^{2, 579}_2 c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ -p_1156 ∨ b^{2, 579}_1 c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ -p_1156 ∨ -b^{2, 579}_0 c in DIMACS: 6380 6381 -6382 -1156 -6383 0 6380 6381 -6382 -1156 6384 0 6380 6381 -6382 -1156 -6385 0 c 2+1 --> break c (-b^{2, 578}_2 ∧ b^{2, 578}_1 ∧ -b^{2, 578}_0 ∧ p_1156) -> break c in CNF: c b^{2, 578}_2 ∨ -b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ -p_1156 ∨ break c in DIMACS: 6380 -6381 6382 -1156 1162 0 c 2-1 --> 1 c (-b^{2, 578}_2 ∧ b^{2, 578}_1 ∧ -b^{2, 578}_0 ∧ -p_1156) -> (-b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ b^{2, 579}_0) c in CNF: c b^{2, 578}_2 ∨ -b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ p_1156 ∨ -b^{2, 579}_2 c b^{2, 578}_2 ∨ -b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ p_1156 ∨ -b^{2, 579}_1 c b^{2, 578}_2 ∨ -b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ p_1156 ∨ b^{2, 579}_0 c in DIMACS: 6380 -6381 6382 1156 -6383 0 6380 -6381 6382 1156 -6384 0 6380 -6381 6382 1156 6385 0 c 1-1 --> 0 c (-b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ b^{2, 578}_0 ∧ -p_1156) -> (-b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ -b^{2, 579}_0) c in CNF: c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ p_1156 ∨ -b^{2, 579}_2 c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ p_1156 ∨ -b^{2, 579}_1 c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ p_1156 ∨ -b^{2, 579}_0 c in DIMACS: 6380 6381 -6382 1156 -6383 0 6380 6381 -6382 1156 -6384 0 6380 6381 -6382 1156 -6385 0 c 0-1 --> -1 c (-b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ -b^{2, 578}_0 ∧ -p_1156) -> ( b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ b^{2, 579}_0) c in CNF: c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ p_1156 ∨ b^{2, 579}_2 c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ p_1156 ∨ -b^{2, 579}_1 c b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ p_1156 ∨ b^{2, 579}_0 c in DIMACS: 6380 6381 6382 1156 6383 0 6380 6381 6382 1156 -6384 0 6380 6381 6382 1156 6385 0 c -1-1 --> -2 c ( b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ b^{2, 578}_0 ∧ -p_1156) -> ( b^{2, 579}_2 ∧ b^{2, 579}_1 ∧ -b^{2, 579}_0) c in CNF: c -b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ p_1156 ∨ b^{2, 579}_2 c -b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ p_1156 ∨ b^{2, 579}_1 c -b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ p_1156 ∨ -b^{2, 579}_0 c in DIMACS: -6380 6381 -6382 1156 6383 0 -6380 6381 -6382 1156 6384 0 -6380 6381 -6382 1156 -6385 0 c -2-1 --> break c ( b^{2, 578}_2 ∧ b^{2, 578}_1 ∧ -b^{2, 578}_0 ∧ -p_1156) -> break c in CNF: c -b^{2, 578}_2 ∨ -b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ p_1156 ∨ break c in DIMACS: -6380 -6381 6382 1156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 578}_2 ∧ -b^{2, 578}_1 ∧ -b^{2, 578}_0 ∧ true) c in CNF: c -b^{2, 578}_2 ∨ b^{2, 578}_1 ∨ b^{2, 578}_0 ∨ false c in DIMACS: -6380 6381 6382 0 c 3 does not represent an automaton state. c -(-b^{2, 578}_2 ∧ b^{2, 578}_1 ∧ b^{2, 578}_0 ∧ true) c in CNF: c b^{2, 578}_2 ∨ -b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ false c in DIMACS: 6380 -6381 -6382 0 c -3 does not represent an automaton state. c -( b^{2, 578}_2 ∧ b^{2, 578}_1 ∧ b^{2, 578}_0 ∧ true) c in CNF: c -b^{2, 578}_2 ∨ -b^{2, 578}_1 ∨ -b^{2, 578}_0 ∨ false c in DIMACS: -6380 -6381 -6382 0 c i = 579 c -2+1 --> -1 c ( b^{2, 579}_2 ∧ b^{2, 579}_1 ∧ -b^{2, 579}_0 ∧ p_1158) -> ( b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ b^{2, 580}_0) c in CNF: c -b^{2, 579}_2 ∨ -b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ -p_1158 ∨ b^{2, 580}_2 c -b^{2, 579}_2 ∨ -b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ -p_1158 ∨ -b^{2, 580}_1 c -b^{2, 579}_2 ∨ -b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ -p_1158 ∨ b^{2, 580}_0 c in DIMACS: -6383 -6384 6385 -1158 6386 0 -6383 -6384 6385 -1158 -6387 0 -6383 -6384 6385 -1158 6388 0 c -1+1 --> 0 c ( b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ b^{2, 579}_0 ∧ p_1158) -> (-b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ -b^{2, 580}_0) c in CNF: c -b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ -p_1158 ∨ -b^{2, 580}_2 c -b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ -p_1158 ∨ -b^{2, 580}_1 c -b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ -p_1158 ∨ -b^{2, 580}_0 c in DIMACS: -6383 6384 -6385 -1158 -6386 0 -6383 6384 -6385 -1158 -6387 0 -6383 6384 -6385 -1158 -6388 0 c 0+1 --> 1 c (-b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ -b^{2, 579}_0 ∧ p_1158) -> (-b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ b^{2, 580}_0) c in CNF: c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ -p_1158 ∨ -b^{2, 580}_2 c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ -p_1158 ∨ -b^{2, 580}_1 c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ -p_1158 ∨ b^{2, 580}_0 c in DIMACS: 6383 6384 6385 -1158 -6386 0 6383 6384 6385 -1158 -6387 0 6383 6384 6385 -1158 6388 0 c 1+1 --> 2 c (-b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ b^{2, 579}_0 ∧ p_1158) -> (-b^{2, 580}_2 ∧ b^{2, 580}_1 ∧ -b^{2, 580}_0) c in CNF: c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ -p_1158 ∨ -b^{2, 580}_2 c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ -p_1158 ∨ b^{2, 580}_1 c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ -p_1158 ∨ -b^{2, 580}_0 c in DIMACS: 6383 6384 -6385 -1158 -6386 0 6383 6384 -6385 -1158 6387 0 6383 6384 -6385 -1158 -6388 0 c 2+1 --> break c (-b^{2, 579}_2 ∧ b^{2, 579}_1 ∧ -b^{2, 579}_0 ∧ p_1158) -> break c in CNF: c b^{2, 579}_2 ∨ -b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ -p_1158 ∨ break c in DIMACS: 6383 -6384 6385 -1158 1162 0 c 2-1 --> 1 c (-b^{2, 579}_2 ∧ b^{2, 579}_1 ∧ -b^{2, 579}_0 ∧ -p_1158) -> (-b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ b^{2, 580}_0) c in CNF: c b^{2, 579}_2 ∨ -b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ p_1158 ∨ -b^{2, 580}_2 c b^{2, 579}_2 ∨ -b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ p_1158 ∨ -b^{2, 580}_1 c b^{2, 579}_2 ∨ -b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ p_1158 ∨ b^{2, 580}_0 c in DIMACS: 6383 -6384 6385 1158 -6386 0 6383 -6384 6385 1158 -6387 0 6383 -6384 6385 1158 6388 0 c 1-1 --> 0 c (-b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ b^{2, 579}_0 ∧ -p_1158) -> (-b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ -b^{2, 580}_0) c in CNF: c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ p_1158 ∨ -b^{2, 580}_2 c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ p_1158 ∨ -b^{2, 580}_1 c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ p_1158 ∨ -b^{2, 580}_0 c in DIMACS: 6383 6384 -6385 1158 -6386 0 6383 6384 -6385 1158 -6387 0 6383 6384 -6385 1158 -6388 0 c 0-1 --> -1 c (-b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ -b^{2, 579}_0 ∧ -p_1158) -> ( b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ b^{2, 580}_0) c in CNF: c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ p_1158 ∨ b^{2, 580}_2 c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ p_1158 ∨ -b^{2, 580}_1 c b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ p_1158 ∨ b^{2, 580}_0 c in DIMACS: 6383 6384 6385 1158 6386 0 6383 6384 6385 1158 -6387 0 6383 6384 6385 1158 6388 0 c -1-1 --> -2 c ( b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ b^{2, 579}_0 ∧ -p_1158) -> ( b^{2, 580}_2 ∧ b^{2, 580}_1 ∧ -b^{2, 580}_0) c in CNF: c -b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ p_1158 ∨ b^{2, 580}_2 c -b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ p_1158 ∨ b^{2, 580}_1 c -b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ p_1158 ∨ -b^{2, 580}_0 c in DIMACS: -6383 6384 -6385 1158 6386 0 -6383 6384 -6385 1158 6387 0 -6383 6384 -6385 1158 -6388 0 c -2-1 --> break c ( b^{2, 579}_2 ∧ b^{2, 579}_1 ∧ -b^{2, 579}_0 ∧ -p_1158) -> break c in CNF: c -b^{2, 579}_2 ∨ -b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ p_1158 ∨ break c in DIMACS: -6383 -6384 6385 1158 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 579}_2 ∧ -b^{2, 579}_1 ∧ -b^{2, 579}_0 ∧ true) c in CNF: c -b^{2, 579}_2 ∨ b^{2, 579}_1 ∨ b^{2, 579}_0 ∨ false c in DIMACS: -6383 6384 6385 0 c 3 does not represent an automaton state. c -(-b^{2, 579}_2 ∧ b^{2, 579}_1 ∧ b^{2, 579}_0 ∧ true) c in CNF: c b^{2, 579}_2 ∨ -b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ false c in DIMACS: 6383 -6384 -6385 0 c -3 does not represent an automaton state. c -( b^{2, 579}_2 ∧ b^{2, 579}_1 ∧ b^{2, 579}_0 ∧ true) c in CNF: c -b^{2, 579}_2 ∨ -b^{2, 579}_1 ∨ -b^{2, 579}_0 ∨ false c in DIMACS: -6383 -6384 -6385 0 c i = 580 c -2+1 --> -1 c ( b^{2, 580}_2 ∧ b^{2, 580}_1 ∧ -b^{2, 580}_0 ∧ p_1160) -> ( b^{2, 581}_2 ∧ -b^{2, 581}_1 ∧ b^{2, 581}_0) c in CNF: c -b^{2, 580}_2 ∨ -b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ -p_1160 ∨ b^{2, 581}_2 c -b^{2, 580}_2 ∨ -b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ -p_1160 ∨ -b^{2, 581}_1 c -b^{2, 580}_2 ∨ -b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ -p_1160 ∨ b^{2, 581}_0 c in DIMACS: -6386 -6387 6388 -1160 6389 0 -6386 -6387 6388 -1160 -6390 0 -6386 -6387 6388 -1160 6391 0 c -1+1 --> 0 c ( b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ b^{2, 580}_0 ∧ p_1160) -> (-b^{2, 581}_2 ∧ -b^{2, 581}_1 ∧ -b^{2, 581}_0) c in CNF: c -b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ -p_1160 ∨ -b^{2, 581}_2 c -b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ -p_1160 ∨ -b^{2, 581}_1 c -b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ -p_1160 ∨ -b^{2, 581}_0 c in DIMACS: -6386 6387 -6388 -1160 -6389 0 -6386 6387 -6388 -1160 -6390 0 -6386 6387 -6388 -1160 -6391 0 c 0+1 --> 1 c (-b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ -b^{2, 580}_0 ∧ p_1160) -> (-b^{2, 581}_2 ∧ -b^{2, 581}_1 ∧ b^{2, 581}_0) c in CNF: c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ -p_1160 ∨ -b^{2, 581}_2 c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ -p_1160 ∨ -b^{2, 581}_1 c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ -p_1160 ∨ b^{2, 581}_0 c in DIMACS: 6386 6387 6388 -1160 -6389 0 6386 6387 6388 -1160 -6390 0 6386 6387 6388 -1160 6391 0 c 1+1 --> 2 c (-b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ b^{2, 580}_0 ∧ p_1160) -> (-b^{2, 581}_2 ∧ b^{2, 581}_1 ∧ -b^{2, 581}_0) c in CNF: c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ -p_1160 ∨ -b^{2, 581}_2 c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ -p_1160 ∨ b^{2, 581}_1 c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ -p_1160 ∨ -b^{2, 581}_0 c in DIMACS: 6386 6387 -6388 -1160 -6389 0 6386 6387 -6388 -1160 6390 0 6386 6387 -6388 -1160 -6391 0 c 2+1 --> break c (-b^{2, 580}_2 ∧ b^{2, 580}_1 ∧ -b^{2, 580}_0 ∧ p_1160) -> break c in CNF: c b^{2, 580}_2 ∨ -b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ -p_1160 ∨ break c in DIMACS: 6386 -6387 6388 -1160 1162 0 c 2-1 --> 1 c (-b^{2, 580}_2 ∧ b^{2, 580}_1 ∧ -b^{2, 580}_0 ∧ -p_1160) -> (-b^{2, 581}_2 ∧ -b^{2, 581}_1 ∧ b^{2, 581}_0) c in CNF: c b^{2, 580}_2 ∨ -b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ p_1160 ∨ -b^{2, 581}_2 c b^{2, 580}_2 ∨ -b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ p_1160 ∨ -b^{2, 581}_1 c b^{2, 580}_2 ∨ -b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ p_1160 ∨ b^{2, 581}_0 c in DIMACS: 6386 -6387 6388 1160 -6389 0 6386 -6387 6388 1160 -6390 0 6386 -6387 6388 1160 6391 0 c 1-1 --> 0 c (-b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ b^{2, 580}_0 ∧ -p_1160) -> (-b^{2, 581}_2 ∧ -b^{2, 581}_1 ∧ -b^{2, 581}_0) c in CNF: c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ p_1160 ∨ -b^{2, 581}_2 c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ p_1160 ∨ -b^{2, 581}_1 c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ p_1160 ∨ -b^{2, 581}_0 c in DIMACS: 6386 6387 -6388 1160 -6389 0 6386 6387 -6388 1160 -6390 0 6386 6387 -6388 1160 -6391 0 c 0-1 --> -1 c (-b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ -b^{2, 580}_0 ∧ -p_1160) -> ( b^{2, 581}_2 ∧ -b^{2, 581}_1 ∧ b^{2, 581}_0) c in CNF: c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ p_1160 ∨ b^{2, 581}_2 c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ p_1160 ∨ -b^{2, 581}_1 c b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ p_1160 ∨ b^{2, 581}_0 c in DIMACS: 6386 6387 6388 1160 6389 0 6386 6387 6388 1160 -6390 0 6386 6387 6388 1160 6391 0 c -1-1 --> -2 c ( b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ b^{2, 580}_0 ∧ -p_1160) -> ( b^{2, 581}_2 ∧ b^{2, 581}_1 ∧ -b^{2, 581}_0) c in CNF: c -b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ p_1160 ∨ b^{2, 581}_2 c -b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ p_1160 ∨ b^{2, 581}_1 c -b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ p_1160 ∨ -b^{2, 581}_0 c in DIMACS: -6386 6387 -6388 1160 6389 0 -6386 6387 -6388 1160 6390 0 -6386 6387 -6388 1160 -6391 0 c -2-1 --> break c ( b^{2, 580}_2 ∧ b^{2, 580}_1 ∧ -b^{2, 580}_0 ∧ -p_1160) -> break c in CNF: c -b^{2, 580}_2 ∨ -b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ p_1160 ∨ break c in DIMACS: -6386 -6387 6388 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{2, 580}_2 ∧ -b^{2, 580}_1 ∧ -b^{2, 580}_0 ∧ true) c in CNF: c -b^{2, 580}_2 ∨ b^{2, 580}_1 ∨ b^{2, 580}_0 ∨ false c in DIMACS: -6386 6387 6388 0 c 3 does not represent an automaton state. c -(-b^{2, 580}_2 ∧ b^{2, 580}_1 ∧ b^{2, 580}_0 ∧ true) c in CNF: c b^{2, 580}_2 ∨ -b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ false c in DIMACS: 6386 -6387 -6388 0 c -3 does not represent an automaton state. c -( b^{2, 580}_2 ∧ b^{2, 580}_1 ∧ b^{2, 580}_0 ∧ true) c in CNF: c -b^{2, 580}_2 ∨ -b^{2, 580}_1 ∨ -b^{2, 580}_0 ∨ false c in DIMACS: -6386 -6387 -6388 0 c INIT for k = 3 c -b^{3, 1}_2 c -b^{3, 1}_1 c -b^{3, 1}_0 c in DIMACS: -6392 0 -6393 0 -6394 0 c Transitions for k = 3 c i = 1 c -2+1 --> -1 c ( b^{3, 1}_2 ∧ b^{3, 1}_1 ∧ -b^{3, 1}_0 ∧ p_3) -> ( b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ b^{3, 2}_0) c in CNF: c -b^{3, 1}_2 ∨ -b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ -p_3 ∨ b^{3, 2}_2 c -b^{3, 1}_2 ∨ -b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ -p_3 ∨ -b^{3, 2}_1 c -b^{3, 1}_2 ∨ -b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ -p_3 ∨ b^{3, 2}_0 c in DIMACS: -6392 -6393 6394 -3 6395 0 -6392 -6393 6394 -3 -6396 0 -6392 -6393 6394 -3 6397 0 c -1+1 --> 0 c ( b^{3, 1}_2 ∧ -b^{3, 1}_1 ∧ b^{3, 1}_0 ∧ p_3) -> (-b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ -b^{3, 2}_0) c in CNF: c -b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ -p_3 ∨ -b^{3, 2}_2 c -b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ -p_3 ∨ -b^{3, 2}_1 c -b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ -p_3 ∨ -b^{3, 2}_0 c in DIMACS: -6392 6393 -6394 -3 -6395 0 -6392 6393 -6394 -3 -6396 0 -6392 6393 -6394 -3 -6397 0 c 0+1 --> 1 c (-b^{3, 1}_2 ∧ -b^{3, 1}_1 ∧ -b^{3, 1}_0 ∧ p_3) -> (-b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ b^{3, 2}_0) c in CNF: c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ -p_3 ∨ -b^{3, 2}_2 c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ -p_3 ∨ -b^{3, 2}_1 c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ -p_3 ∨ b^{3, 2}_0 c in DIMACS: 6392 6393 6394 -3 -6395 0 6392 6393 6394 -3 -6396 0 6392 6393 6394 -3 6397 0 c 1+1 --> 2 c (-b^{3, 1}_2 ∧ -b^{3, 1}_1 ∧ b^{3, 1}_0 ∧ p_3) -> (-b^{3, 2}_2 ∧ b^{3, 2}_1 ∧ -b^{3, 2}_0) c in CNF: c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ -p_3 ∨ -b^{3, 2}_2 c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ -p_3 ∨ b^{3, 2}_1 c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ -p_3 ∨ -b^{3, 2}_0 c in DIMACS: 6392 6393 -6394 -3 -6395 0 6392 6393 -6394 -3 6396 0 6392 6393 -6394 -3 -6397 0 c 2+1 --> break c (-b^{3, 1}_2 ∧ b^{3, 1}_1 ∧ -b^{3, 1}_0 ∧ p_3) -> break c in CNF: c b^{3, 1}_2 ∨ -b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ -p_3 ∨ break c in DIMACS: 6392 -6393 6394 -3 1162 0 c 2-1 --> 1 c (-b^{3, 1}_2 ∧ b^{3, 1}_1 ∧ -b^{3, 1}_0 ∧ -p_3) -> (-b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ b^{3, 2}_0) c in CNF: c b^{3, 1}_2 ∨ -b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ p_3 ∨ -b^{3, 2}_2 c b^{3, 1}_2 ∨ -b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ p_3 ∨ -b^{3, 2}_1 c b^{3, 1}_2 ∨ -b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ p_3 ∨ b^{3, 2}_0 c in DIMACS: 6392 -6393 6394 3 -6395 0 6392 -6393 6394 3 -6396 0 6392 -6393 6394 3 6397 0 c 1-1 --> 0 c (-b^{3, 1}_2 ∧ -b^{3, 1}_1 ∧ b^{3, 1}_0 ∧ -p_3) -> (-b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ -b^{3, 2}_0) c in CNF: c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ p_3 ∨ -b^{3, 2}_2 c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ p_3 ∨ -b^{3, 2}_1 c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ p_3 ∨ -b^{3, 2}_0 c in DIMACS: 6392 6393 -6394 3 -6395 0 6392 6393 -6394 3 -6396 0 6392 6393 -6394 3 -6397 0 c 0-1 --> -1 c (-b^{3, 1}_2 ∧ -b^{3, 1}_1 ∧ -b^{3, 1}_0 ∧ -p_3) -> ( b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ b^{3, 2}_0) c in CNF: c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ p_3 ∨ b^{3, 2}_2 c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ p_3 ∨ -b^{3, 2}_1 c b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ p_3 ∨ b^{3, 2}_0 c in DIMACS: 6392 6393 6394 3 6395 0 6392 6393 6394 3 -6396 0 6392 6393 6394 3 6397 0 c -1-1 --> -2 c ( b^{3, 1}_2 ∧ -b^{3, 1}_1 ∧ b^{3, 1}_0 ∧ -p_3) -> ( b^{3, 2}_2 ∧ b^{3, 2}_1 ∧ -b^{3, 2}_0) c in CNF: c -b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ p_3 ∨ b^{3, 2}_2 c -b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ p_3 ∨ b^{3, 2}_1 c -b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ p_3 ∨ -b^{3, 2}_0 c in DIMACS: -6392 6393 -6394 3 6395 0 -6392 6393 -6394 3 6396 0 -6392 6393 -6394 3 -6397 0 c -2-1 --> break c ( b^{3, 1}_2 ∧ b^{3, 1}_1 ∧ -b^{3, 1}_0 ∧ -p_3) -> break c in CNF: c -b^{3, 1}_2 ∨ -b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ p_3 ∨ break c in DIMACS: -6392 -6393 6394 3 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 1}_2 ∧ -b^{3, 1}_1 ∧ -b^{3, 1}_0 ∧ true) c in CNF: c -b^{3, 1}_2 ∨ b^{3, 1}_1 ∨ b^{3, 1}_0 ∨ false c in DIMACS: -6392 6393 6394 0 c 3 does not represent an automaton state. c -(-b^{3, 1}_2 ∧ b^{3, 1}_1 ∧ b^{3, 1}_0 ∧ true) c in CNF: c b^{3, 1}_2 ∨ -b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ false c in DIMACS: 6392 -6393 -6394 0 c -3 does not represent an automaton state. c -( b^{3, 1}_2 ∧ b^{3, 1}_1 ∧ b^{3, 1}_0 ∧ true) c in CNF: c -b^{3, 1}_2 ∨ -b^{3, 1}_1 ∨ -b^{3, 1}_0 ∨ false c in DIMACS: -6392 -6393 -6394 0 c i = 2 c -2+1 --> -1 c ( b^{3, 2}_2 ∧ b^{3, 2}_1 ∧ -b^{3, 2}_0 ∧ p_6) -> ( b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ b^{3, 3}_0) c in CNF: c -b^{3, 2}_2 ∨ -b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ -p_6 ∨ b^{3, 3}_2 c -b^{3, 2}_2 ∨ -b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ -p_6 ∨ -b^{3, 3}_1 c -b^{3, 2}_2 ∨ -b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ -p_6 ∨ b^{3, 3}_0 c in DIMACS: -6395 -6396 6397 -6 6398 0 -6395 -6396 6397 -6 -6399 0 -6395 -6396 6397 -6 6400 0 c -1+1 --> 0 c ( b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ b^{3, 2}_0 ∧ p_6) -> (-b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ -b^{3, 3}_0) c in CNF: c -b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ -p_6 ∨ -b^{3, 3}_2 c -b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ -p_6 ∨ -b^{3, 3}_1 c -b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ -p_6 ∨ -b^{3, 3}_0 c in DIMACS: -6395 6396 -6397 -6 -6398 0 -6395 6396 -6397 -6 -6399 0 -6395 6396 -6397 -6 -6400 0 c 0+1 --> 1 c (-b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ -b^{3, 2}_0 ∧ p_6) -> (-b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ b^{3, 3}_0) c in CNF: c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ -p_6 ∨ -b^{3, 3}_2 c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ -p_6 ∨ -b^{3, 3}_1 c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ -p_6 ∨ b^{3, 3}_0 c in DIMACS: 6395 6396 6397 -6 -6398 0 6395 6396 6397 -6 -6399 0 6395 6396 6397 -6 6400 0 c 1+1 --> 2 c (-b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ b^{3, 2}_0 ∧ p_6) -> (-b^{3, 3}_2 ∧ b^{3, 3}_1 ∧ -b^{3, 3}_0) c in CNF: c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ -p_6 ∨ -b^{3, 3}_2 c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ -p_6 ∨ b^{3, 3}_1 c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ -p_6 ∨ -b^{3, 3}_0 c in DIMACS: 6395 6396 -6397 -6 -6398 0 6395 6396 -6397 -6 6399 0 6395 6396 -6397 -6 -6400 0 c 2+1 --> break c (-b^{3, 2}_2 ∧ b^{3, 2}_1 ∧ -b^{3, 2}_0 ∧ p_6) -> break c in CNF: c b^{3, 2}_2 ∨ -b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ -p_6 ∨ break c in DIMACS: 6395 -6396 6397 -6 1162 0 c 2-1 --> 1 c (-b^{3, 2}_2 ∧ b^{3, 2}_1 ∧ -b^{3, 2}_0 ∧ -p_6) -> (-b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ b^{3, 3}_0) c in CNF: c b^{3, 2}_2 ∨ -b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ p_6 ∨ -b^{3, 3}_2 c b^{3, 2}_2 ∨ -b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ p_6 ∨ -b^{3, 3}_1 c b^{3, 2}_2 ∨ -b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ p_6 ∨ b^{3, 3}_0 c in DIMACS: 6395 -6396 6397 6 -6398 0 6395 -6396 6397 6 -6399 0 6395 -6396 6397 6 6400 0 c 1-1 --> 0 c (-b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ b^{3, 2}_0 ∧ -p_6) -> (-b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ -b^{3, 3}_0) c in CNF: c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ p_6 ∨ -b^{3, 3}_2 c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ p_6 ∨ -b^{3, 3}_1 c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ p_6 ∨ -b^{3, 3}_0 c in DIMACS: 6395 6396 -6397 6 -6398 0 6395 6396 -6397 6 -6399 0 6395 6396 -6397 6 -6400 0 c 0-1 --> -1 c (-b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ -b^{3, 2}_0 ∧ -p_6) -> ( b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ b^{3, 3}_0) c in CNF: c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ p_6 ∨ b^{3, 3}_2 c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ p_6 ∨ -b^{3, 3}_1 c b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ p_6 ∨ b^{3, 3}_0 c in DIMACS: 6395 6396 6397 6 6398 0 6395 6396 6397 6 -6399 0 6395 6396 6397 6 6400 0 c -1-1 --> -2 c ( b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ b^{3, 2}_0 ∧ -p_6) -> ( b^{3, 3}_2 ∧ b^{3, 3}_1 ∧ -b^{3, 3}_0) c in CNF: c -b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ p_6 ∨ b^{3, 3}_2 c -b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ p_6 ∨ b^{3, 3}_1 c -b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ p_6 ∨ -b^{3, 3}_0 c in DIMACS: -6395 6396 -6397 6 6398 0 -6395 6396 -6397 6 6399 0 -6395 6396 -6397 6 -6400 0 c -2-1 --> break c ( b^{3, 2}_2 ∧ b^{3, 2}_1 ∧ -b^{3, 2}_0 ∧ -p_6) -> break c in CNF: c -b^{3, 2}_2 ∨ -b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ p_6 ∨ break c in DIMACS: -6395 -6396 6397 6 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 2}_2 ∧ -b^{3, 2}_1 ∧ -b^{3, 2}_0 ∧ true) c in CNF: c -b^{3, 2}_2 ∨ b^{3, 2}_1 ∨ b^{3, 2}_0 ∨ false c in DIMACS: -6395 6396 6397 0 c 3 does not represent an automaton state. c -(-b^{3, 2}_2 ∧ b^{3, 2}_1 ∧ b^{3, 2}_0 ∧ true) c in CNF: c b^{3, 2}_2 ∨ -b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ false c in DIMACS: 6395 -6396 -6397 0 c -3 does not represent an automaton state. c -( b^{3, 2}_2 ∧ b^{3, 2}_1 ∧ b^{3, 2}_0 ∧ true) c in CNF: c -b^{3, 2}_2 ∨ -b^{3, 2}_1 ∨ -b^{3, 2}_0 ∨ false c in DIMACS: -6395 -6396 -6397 0 c i = 3 c -2+1 --> -1 c ( b^{3, 3}_2 ∧ b^{3, 3}_1 ∧ -b^{3, 3}_0 ∧ p_9) -> ( b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ b^{3, 4}_0) c in CNF: c -b^{3, 3}_2 ∨ -b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ -p_9 ∨ b^{3, 4}_2 c -b^{3, 3}_2 ∨ -b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ -p_9 ∨ -b^{3, 4}_1 c -b^{3, 3}_2 ∨ -b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ -p_9 ∨ b^{3, 4}_0 c in DIMACS: -6398 -6399 6400 -9 6401 0 -6398 -6399 6400 -9 -6402 0 -6398 -6399 6400 -9 6403 0 c -1+1 --> 0 c ( b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ b^{3, 3}_0 ∧ p_9) -> (-b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ -b^{3, 4}_0) c in CNF: c -b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ -p_9 ∨ -b^{3, 4}_2 c -b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ -p_9 ∨ -b^{3, 4}_1 c -b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ -p_9 ∨ -b^{3, 4}_0 c in DIMACS: -6398 6399 -6400 -9 -6401 0 -6398 6399 -6400 -9 -6402 0 -6398 6399 -6400 -9 -6403 0 c 0+1 --> 1 c (-b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ -b^{3, 3}_0 ∧ p_9) -> (-b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ b^{3, 4}_0) c in CNF: c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ -p_9 ∨ -b^{3, 4}_2 c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ -p_9 ∨ -b^{3, 4}_1 c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ -p_9 ∨ b^{3, 4}_0 c in DIMACS: 6398 6399 6400 -9 -6401 0 6398 6399 6400 -9 -6402 0 6398 6399 6400 -9 6403 0 c 1+1 --> 2 c (-b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ b^{3, 3}_0 ∧ p_9) -> (-b^{3, 4}_2 ∧ b^{3, 4}_1 ∧ -b^{3, 4}_0) c in CNF: c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ -p_9 ∨ -b^{3, 4}_2 c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ -p_9 ∨ b^{3, 4}_1 c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ -p_9 ∨ -b^{3, 4}_0 c in DIMACS: 6398 6399 -6400 -9 -6401 0 6398 6399 -6400 -9 6402 0 6398 6399 -6400 -9 -6403 0 c 2+1 --> break c (-b^{3, 3}_2 ∧ b^{3, 3}_1 ∧ -b^{3, 3}_0 ∧ p_9) -> break c in CNF: c b^{3, 3}_2 ∨ -b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ -p_9 ∨ break c in DIMACS: 6398 -6399 6400 -9 1162 0 c 2-1 --> 1 c (-b^{3, 3}_2 ∧ b^{3, 3}_1 ∧ -b^{3, 3}_0 ∧ -p_9) -> (-b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ b^{3, 4}_0) c in CNF: c b^{3, 3}_2 ∨ -b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ p_9 ∨ -b^{3, 4}_2 c b^{3, 3}_2 ∨ -b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ p_9 ∨ -b^{3, 4}_1 c b^{3, 3}_2 ∨ -b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ p_9 ∨ b^{3, 4}_0 c in DIMACS: 6398 -6399 6400 9 -6401 0 6398 -6399 6400 9 -6402 0 6398 -6399 6400 9 6403 0 c 1-1 --> 0 c (-b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ b^{3, 3}_0 ∧ -p_9) -> (-b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ -b^{3, 4}_0) c in CNF: c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ p_9 ∨ -b^{3, 4}_2 c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ p_9 ∨ -b^{3, 4}_1 c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ p_9 ∨ -b^{3, 4}_0 c in DIMACS: 6398 6399 -6400 9 -6401 0 6398 6399 -6400 9 -6402 0 6398 6399 -6400 9 -6403 0 c 0-1 --> -1 c (-b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ -b^{3, 3}_0 ∧ -p_9) -> ( b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ b^{3, 4}_0) c in CNF: c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ p_9 ∨ b^{3, 4}_2 c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ p_9 ∨ -b^{3, 4}_1 c b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ p_9 ∨ b^{3, 4}_0 c in DIMACS: 6398 6399 6400 9 6401 0 6398 6399 6400 9 -6402 0 6398 6399 6400 9 6403 0 c -1-1 --> -2 c ( b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ b^{3, 3}_0 ∧ -p_9) -> ( b^{3, 4}_2 ∧ b^{3, 4}_1 ∧ -b^{3, 4}_0) c in CNF: c -b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ p_9 ∨ b^{3, 4}_2 c -b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ p_9 ∨ b^{3, 4}_1 c -b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ p_9 ∨ -b^{3, 4}_0 c in DIMACS: -6398 6399 -6400 9 6401 0 -6398 6399 -6400 9 6402 0 -6398 6399 -6400 9 -6403 0 c -2-1 --> break c ( b^{3, 3}_2 ∧ b^{3, 3}_1 ∧ -b^{3, 3}_0 ∧ -p_9) -> break c in CNF: c -b^{3, 3}_2 ∨ -b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ p_9 ∨ break c in DIMACS: -6398 -6399 6400 9 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 3}_2 ∧ -b^{3, 3}_1 ∧ -b^{3, 3}_0 ∧ true) c in CNF: c -b^{3, 3}_2 ∨ b^{3, 3}_1 ∨ b^{3, 3}_0 ∨ false c in DIMACS: -6398 6399 6400 0 c 3 does not represent an automaton state. c -(-b^{3, 3}_2 ∧ b^{3, 3}_1 ∧ b^{3, 3}_0 ∧ true) c in CNF: c b^{3, 3}_2 ∨ -b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ false c in DIMACS: 6398 -6399 -6400 0 c -3 does not represent an automaton state. c -( b^{3, 3}_2 ∧ b^{3, 3}_1 ∧ b^{3, 3}_0 ∧ true) c in CNF: c -b^{3, 3}_2 ∨ -b^{3, 3}_1 ∨ -b^{3, 3}_0 ∨ false c in DIMACS: -6398 -6399 -6400 0 c i = 4 c -2+1 --> -1 c ( b^{3, 4}_2 ∧ b^{3, 4}_1 ∧ -b^{3, 4}_0 ∧ p_12) -> ( b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ b^{3, 5}_0) c in CNF: c -b^{3, 4}_2 ∨ -b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ -p_12 ∨ b^{3, 5}_2 c -b^{3, 4}_2 ∨ -b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ -p_12 ∨ -b^{3, 5}_1 c -b^{3, 4}_2 ∨ -b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ -p_12 ∨ b^{3, 5}_0 c in DIMACS: -6401 -6402 6403 -12 6404 0 -6401 -6402 6403 -12 -6405 0 -6401 -6402 6403 -12 6406 0 c -1+1 --> 0 c ( b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ b^{3, 4}_0 ∧ p_12) -> (-b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ -b^{3, 5}_0) c in CNF: c -b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ -p_12 ∨ -b^{3, 5}_2 c -b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ -p_12 ∨ -b^{3, 5}_1 c -b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ -p_12 ∨ -b^{3, 5}_0 c in DIMACS: -6401 6402 -6403 -12 -6404 0 -6401 6402 -6403 -12 -6405 0 -6401 6402 -6403 -12 -6406 0 c 0+1 --> 1 c (-b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ -b^{3, 4}_0 ∧ p_12) -> (-b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ b^{3, 5}_0) c in CNF: c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ -p_12 ∨ -b^{3, 5}_2 c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ -p_12 ∨ -b^{3, 5}_1 c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ -p_12 ∨ b^{3, 5}_0 c in DIMACS: 6401 6402 6403 -12 -6404 0 6401 6402 6403 -12 -6405 0 6401 6402 6403 -12 6406 0 c 1+1 --> 2 c (-b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ b^{3, 4}_0 ∧ p_12) -> (-b^{3, 5}_2 ∧ b^{3, 5}_1 ∧ -b^{3, 5}_0) c in CNF: c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ -p_12 ∨ -b^{3, 5}_2 c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ -p_12 ∨ b^{3, 5}_1 c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ -p_12 ∨ -b^{3, 5}_0 c in DIMACS: 6401 6402 -6403 -12 -6404 0 6401 6402 -6403 -12 6405 0 6401 6402 -6403 -12 -6406 0 c 2+1 --> break c (-b^{3, 4}_2 ∧ b^{3, 4}_1 ∧ -b^{3, 4}_0 ∧ p_12) -> break c in CNF: c b^{3, 4}_2 ∨ -b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ -p_12 ∨ break c in DIMACS: 6401 -6402 6403 -12 1162 0 c 2-1 --> 1 c (-b^{3, 4}_2 ∧ b^{3, 4}_1 ∧ -b^{3, 4}_0 ∧ -p_12) -> (-b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ b^{3, 5}_0) c in CNF: c b^{3, 4}_2 ∨ -b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ p_12 ∨ -b^{3, 5}_2 c b^{3, 4}_2 ∨ -b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ p_12 ∨ -b^{3, 5}_1 c b^{3, 4}_2 ∨ -b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ p_12 ∨ b^{3, 5}_0 c in DIMACS: 6401 -6402 6403 12 -6404 0 6401 -6402 6403 12 -6405 0 6401 -6402 6403 12 6406 0 c 1-1 --> 0 c (-b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ b^{3, 4}_0 ∧ -p_12) -> (-b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ -b^{3, 5}_0) c in CNF: c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ p_12 ∨ -b^{3, 5}_2 c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ p_12 ∨ -b^{3, 5}_1 c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ p_12 ∨ -b^{3, 5}_0 c in DIMACS: 6401 6402 -6403 12 -6404 0 6401 6402 -6403 12 -6405 0 6401 6402 -6403 12 -6406 0 c 0-1 --> -1 c (-b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ -b^{3, 4}_0 ∧ -p_12) -> ( b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ b^{3, 5}_0) c in CNF: c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ p_12 ∨ b^{3, 5}_2 c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ p_12 ∨ -b^{3, 5}_1 c b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ p_12 ∨ b^{3, 5}_0 c in DIMACS: 6401 6402 6403 12 6404 0 6401 6402 6403 12 -6405 0 6401 6402 6403 12 6406 0 c -1-1 --> -2 c ( b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ b^{3, 4}_0 ∧ -p_12) -> ( b^{3, 5}_2 ∧ b^{3, 5}_1 ∧ -b^{3, 5}_0) c in CNF: c -b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ p_12 ∨ b^{3, 5}_2 c -b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ p_12 ∨ b^{3, 5}_1 c -b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ p_12 ∨ -b^{3, 5}_0 c in DIMACS: -6401 6402 -6403 12 6404 0 -6401 6402 -6403 12 6405 0 -6401 6402 -6403 12 -6406 0 c -2-1 --> break c ( b^{3, 4}_2 ∧ b^{3, 4}_1 ∧ -b^{3, 4}_0 ∧ -p_12) -> break c in CNF: c -b^{3, 4}_2 ∨ -b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ p_12 ∨ break c in DIMACS: -6401 -6402 6403 12 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 4}_2 ∧ -b^{3, 4}_1 ∧ -b^{3, 4}_0 ∧ true) c in CNF: c -b^{3, 4}_2 ∨ b^{3, 4}_1 ∨ b^{3, 4}_0 ∨ false c in DIMACS: -6401 6402 6403 0 c 3 does not represent an automaton state. c -(-b^{3, 4}_2 ∧ b^{3, 4}_1 ∧ b^{3, 4}_0 ∧ true) c in CNF: c b^{3, 4}_2 ∨ -b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ false c in DIMACS: 6401 -6402 -6403 0 c -3 does not represent an automaton state. c -( b^{3, 4}_2 ∧ b^{3, 4}_1 ∧ b^{3, 4}_0 ∧ true) c in CNF: c -b^{3, 4}_2 ∨ -b^{3, 4}_1 ∨ -b^{3, 4}_0 ∨ false c in DIMACS: -6401 -6402 -6403 0 c i = 5 c -2+1 --> -1 c ( b^{3, 5}_2 ∧ b^{3, 5}_1 ∧ -b^{3, 5}_0 ∧ p_15) -> ( b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ b^{3, 6}_0) c in CNF: c -b^{3, 5}_2 ∨ -b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ -p_15 ∨ b^{3, 6}_2 c -b^{3, 5}_2 ∨ -b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ -p_15 ∨ -b^{3, 6}_1 c -b^{3, 5}_2 ∨ -b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ -p_15 ∨ b^{3, 6}_0 c in DIMACS: -6404 -6405 6406 -15 6407 0 -6404 -6405 6406 -15 -6408 0 -6404 -6405 6406 -15 6409 0 c -1+1 --> 0 c ( b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ b^{3, 5}_0 ∧ p_15) -> (-b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ -b^{3, 6}_0) c in CNF: c -b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ -p_15 ∨ -b^{3, 6}_2 c -b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ -p_15 ∨ -b^{3, 6}_1 c -b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ -p_15 ∨ -b^{3, 6}_0 c in DIMACS: -6404 6405 -6406 -15 -6407 0 -6404 6405 -6406 -15 -6408 0 -6404 6405 -6406 -15 -6409 0 c 0+1 --> 1 c (-b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ -b^{3, 5}_0 ∧ p_15) -> (-b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ b^{3, 6}_0) c in CNF: c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ -p_15 ∨ -b^{3, 6}_2 c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ -p_15 ∨ -b^{3, 6}_1 c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ -p_15 ∨ b^{3, 6}_0 c in DIMACS: 6404 6405 6406 -15 -6407 0 6404 6405 6406 -15 -6408 0 6404 6405 6406 -15 6409 0 c 1+1 --> 2 c (-b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ b^{3, 5}_0 ∧ p_15) -> (-b^{3, 6}_2 ∧ b^{3, 6}_1 ∧ -b^{3, 6}_0) c in CNF: c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ -p_15 ∨ -b^{3, 6}_2 c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ -p_15 ∨ b^{3, 6}_1 c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ -p_15 ∨ -b^{3, 6}_0 c in DIMACS: 6404 6405 -6406 -15 -6407 0 6404 6405 -6406 -15 6408 0 6404 6405 -6406 -15 -6409 0 c 2+1 --> break c (-b^{3, 5}_2 ∧ b^{3, 5}_1 ∧ -b^{3, 5}_0 ∧ p_15) -> break c in CNF: c b^{3, 5}_2 ∨ -b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ -p_15 ∨ break c in DIMACS: 6404 -6405 6406 -15 1162 0 c 2-1 --> 1 c (-b^{3, 5}_2 ∧ b^{3, 5}_1 ∧ -b^{3, 5}_0 ∧ -p_15) -> (-b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ b^{3, 6}_0) c in CNF: c b^{3, 5}_2 ∨ -b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ p_15 ∨ -b^{3, 6}_2 c b^{3, 5}_2 ∨ -b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ p_15 ∨ -b^{3, 6}_1 c b^{3, 5}_2 ∨ -b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ p_15 ∨ b^{3, 6}_0 c in DIMACS: 6404 -6405 6406 15 -6407 0 6404 -6405 6406 15 -6408 0 6404 -6405 6406 15 6409 0 c 1-1 --> 0 c (-b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ b^{3, 5}_0 ∧ -p_15) -> (-b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ -b^{3, 6}_0) c in CNF: c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ p_15 ∨ -b^{3, 6}_2 c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ p_15 ∨ -b^{3, 6}_1 c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ p_15 ∨ -b^{3, 6}_0 c in DIMACS: 6404 6405 -6406 15 -6407 0 6404 6405 -6406 15 -6408 0 6404 6405 -6406 15 -6409 0 c 0-1 --> -1 c (-b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ -b^{3, 5}_0 ∧ -p_15) -> ( b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ b^{3, 6}_0) c in CNF: c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ p_15 ∨ b^{3, 6}_2 c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ p_15 ∨ -b^{3, 6}_1 c b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ p_15 ∨ b^{3, 6}_0 c in DIMACS: 6404 6405 6406 15 6407 0 6404 6405 6406 15 -6408 0 6404 6405 6406 15 6409 0 c -1-1 --> -2 c ( b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ b^{3, 5}_0 ∧ -p_15) -> ( b^{3, 6}_2 ∧ b^{3, 6}_1 ∧ -b^{3, 6}_0) c in CNF: c -b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ p_15 ∨ b^{3, 6}_2 c -b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ p_15 ∨ b^{3, 6}_1 c -b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ p_15 ∨ -b^{3, 6}_0 c in DIMACS: -6404 6405 -6406 15 6407 0 -6404 6405 -6406 15 6408 0 -6404 6405 -6406 15 -6409 0 c -2-1 --> break c ( b^{3, 5}_2 ∧ b^{3, 5}_1 ∧ -b^{3, 5}_0 ∧ -p_15) -> break c in CNF: c -b^{3, 5}_2 ∨ -b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ p_15 ∨ break c in DIMACS: -6404 -6405 6406 15 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 5}_2 ∧ -b^{3, 5}_1 ∧ -b^{3, 5}_0 ∧ true) c in CNF: c -b^{3, 5}_2 ∨ b^{3, 5}_1 ∨ b^{3, 5}_0 ∨ false c in DIMACS: -6404 6405 6406 0 c 3 does not represent an automaton state. c -(-b^{3, 5}_2 ∧ b^{3, 5}_1 ∧ b^{3, 5}_0 ∧ true) c in CNF: c b^{3, 5}_2 ∨ -b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ false c in DIMACS: 6404 -6405 -6406 0 c -3 does not represent an automaton state. c -( b^{3, 5}_2 ∧ b^{3, 5}_1 ∧ b^{3, 5}_0 ∧ true) c in CNF: c -b^{3, 5}_2 ∨ -b^{3, 5}_1 ∨ -b^{3, 5}_0 ∨ false c in DIMACS: -6404 -6405 -6406 0 c i = 6 c -2+1 --> -1 c ( b^{3, 6}_2 ∧ b^{3, 6}_1 ∧ -b^{3, 6}_0 ∧ p_18) -> ( b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ b^{3, 7}_0) c in CNF: c -b^{3, 6}_2 ∨ -b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ -p_18 ∨ b^{3, 7}_2 c -b^{3, 6}_2 ∨ -b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ -p_18 ∨ -b^{3, 7}_1 c -b^{3, 6}_2 ∨ -b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ -p_18 ∨ b^{3, 7}_0 c in DIMACS: -6407 -6408 6409 -18 6410 0 -6407 -6408 6409 -18 -6411 0 -6407 -6408 6409 -18 6412 0 c -1+1 --> 0 c ( b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ b^{3, 6}_0 ∧ p_18) -> (-b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ -b^{3, 7}_0) c in CNF: c -b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ -p_18 ∨ -b^{3, 7}_2 c -b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ -p_18 ∨ -b^{3, 7}_1 c -b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ -p_18 ∨ -b^{3, 7}_0 c in DIMACS: -6407 6408 -6409 -18 -6410 0 -6407 6408 -6409 -18 -6411 0 -6407 6408 -6409 -18 -6412 0 c 0+1 --> 1 c (-b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ -b^{3, 6}_0 ∧ p_18) -> (-b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ b^{3, 7}_0) c in CNF: c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ -p_18 ∨ -b^{3, 7}_2 c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ -p_18 ∨ -b^{3, 7}_1 c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ -p_18 ∨ b^{3, 7}_0 c in DIMACS: 6407 6408 6409 -18 -6410 0 6407 6408 6409 -18 -6411 0 6407 6408 6409 -18 6412 0 c 1+1 --> 2 c (-b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ b^{3, 6}_0 ∧ p_18) -> (-b^{3, 7}_2 ∧ b^{3, 7}_1 ∧ -b^{3, 7}_0) c in CNF: c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ -p_18 ∨ -b^{3, 7}_2 c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ -p_18 ∨ b^{3, 7}_1 c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ -p_18 ∨ -b^{3, 7}_0 c in DIMACS: 6407 6408 -6409 -18 -6410 0 6407 6408 -6409 -18 6411 0 6407 6408 -6409 -18 -6412 0 c 2+1 --> break c (-b^{3, 6}_2 ∧ b^{3, 6}_1 ∧ -b^{3, 6}_0 ∧ p_18) -> break c in CNF: c b^{3, 6}_2 ∨ -b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ -p_18 ∨ break c in DIMACS: 6407 -6408 6409 -18 1162 0 c 2-1 --> 1 c (-b^{3, 6}_2 ∧ b^{3, 6}_1 ∧ -b^{3, 6}_0 ∧ -p_18) -> (-b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ b^{3, 7}_0) c in CNF: c b^{3, 6}_2 ∨ -b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ p_18 ∨ -b^{3, 7}_2 c b^{3, 6}_2 ∨ -b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ p_18 ∨ -b^{3, 7}_1 c b^{3, 6}_2 ∨ -b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ p_18 ∨ b^{3, 7}_0 c in DIMACS: 6407 -6408 6409 18 -6410 0 6407 -6408 6409 18 -6411 0 6407 -6408 6409 18 6412 0 c 1-1 --> 0 c (-b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ b^{3, 6}_0 ∧ -p_18) -> (-b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ -b^{3, 7}_0) c in CNF: c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ p_18 ∨ -b^{3, 7}_2 c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ p_18 ∨ -b^{3, 7}_1 c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ p_18 ∨ -b^{3, 7}_0 c in DIMACS: 6407 6408 -6409 18 -6410 0 6407 6408 -6409 18 -6411 0 6407 6408 -6409 18 -6412 0 c 0-1 --> -1 c (-b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ -b^{3, 6}_0 ∧ -p_18) -> ( b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ b^{3, 7}_0) c in CNF: c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ p_18 ∨ b^{3, 7}_2 c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ p_18 ∨ -b^{3, 7}_1 c b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ p_18 ∨ b^{3, 7}_0 c in DIMACS: 6407 6408 6409 18 6410 0 6407 6408 6409 18 -6411 0 6407 6408 6409 18 6412 0 c -1-1 --> -2 c ( b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ b^{3, 6}_0 ∧ -p_18) -> ( b^{3, 7}_2 ∧ b^{3, 7}_1 ∧ -b^{3, 7}_0) c in CNF: c -b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ p_18 ∨ b^{3, 7}_2 c -b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ p_18 ∨ b^{3, 7}_1 c -b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ p_18 ∨ -b^{3, 7}_0 c in DIMACS: -6407 6408 -6409 18 6410 0 -6407 6408 -6409 18 6411 0 -6407 6408 -6409 18 -6412 0 c -2-1 --> break c ( b^{3, 6}_2 ∧ b^{3, 6}_1 ∧ -b^{3, 6}_0 ∧ -p_18) -> break c in CNF: c -b^{3, 6}_2 ∨ -b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ p_18 ∨ break c in DIMACS: -6407 -6408 6409 18 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 6}_2 ∧ -b^{3, 6}_1 ∧ -b^{3, 6}_0 ∧ true) c in CNF: c -b^{3, 6}_2 ∨ b^{3, 6}_1 ∨ b^{3, 6}_0 ∨ false c in DIMACS: -6407 6408 6409 0 c 3 does not represent an automaton state. c -(-b^{3, 6}_2 ∧ b^{3, 6}_1 ∧ b^{3, 6}_0 ∧ true) c in CNF: c b^{3, 6}_2 ∨ -b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ false c in DIMACS: 6407 -6408 -6409 0 c -3 does not represent an automaton state. c -( b^{3, 6}_2 ∧ b^{3, 6}_1 ∧ b^{3, 6}_0 ∧ true) c in CNF: c -b^{3, 6}_2 ∨ -b^{3, 6}_1 ∨ -b^{3, 6}_0 ∨ false c in DIMACS: -6407 -6408 -6409 0 c i = 7 c -2+1 --> -1 c ( b^{3, 7}_2 ∧ b^{3, 7}_1 ∧ -b^{3, 7}_0 ∧ p_21) -> ( b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ b^{3, 8}_0) c in CNF: c -b^{3, 7}_2 ∨ -b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ -p_21 ∨ b^{3, 8}_2 c -b^{3, 7}_2 ∨ -b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ -p_21 ∨ -b^{3, 8}_1 c -b^{3, 7}_2 ∨ -b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ -p_21 ∨ b^{3, 8}_0 c in DIMACS: -6410 -6411 6412 -21 6413 0 -6410 -6411 6412 -21 -6414 0 -6410 -6411 6412 -21 6415 0 c -1+1 --> 0 c ( b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ b^{3, 7}_0 ∧ p_21) -> (-b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ -b^{3, 8}_0) c in CNF: c -b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ -p_21 ∨ -b^{3, 8}_2 c -b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ -p_21 ∨ -b^{3, 8}_1 c -b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ -p_21 ∨ -b^{3, 8}_0 c in DIMACS: -6410 6411 -6412 -21 -6413 0 -6410 6411 -6412 -21 -6414 0 -6410 6411 -6412 -21 -6415 0 c 0+1 --> 1 c (-b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ -b^{3, 7}_0 ∧ p_21) -> (-b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ b^{3, 8}_0) c in CNF: c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ -p_21 ∨ -b^{3, 8}_2 c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ -p_21 ∨ -b^{3, 8}_1 c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ -p_21 ∨ b^{3, 8}_0 c in DIMACS: 6410 6411 6412 -21 -6413 0 6410 6411 6412 -21 -6414 0 6410 6411 6412 -21 6415 0 c 1+1 --> 2 c (-b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ b^{3, 7}_0 ∧ p_21) -> (-b^{3, 8}_2 ∧ b^{3, 8}_1 ∧ -b^{3, 8}_0) c in CNF: c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ -p_21 ∨ -b^{3, 8}_2 c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ -p_21 ∨ b^{3, 8}_1 c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ -p_21 ∨ -b^{3, 8}_0 c in DIMACS: 6410 6411 -6412 -21 -6413 0 6410 6411 -6412 -21 6414 0 6410 6411 -6412 -21 -6415 0 c 2+1 --> break c (-b^{3, 7}_2 ∧ b^{3, 7}_1 ∧ -b^{3, 7}_0 ∧ p_21) -> break c in CNF: c b^{3, 7}_2 ∨ -b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ -p_21 ∨ break c in DIMACS: 6410 -6411 6412 -21 1162 0 c 2-1 --> 1 c (-b^{3, 7}_2 ∧ b^{3, 7}_1 ∧ -b^{3, 7}_0 ∧ -p_21) -> (-b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ b^{3, 8}_0) c in CNF: c b^{3, 7}_2 ∨ -b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ p_21 ∨ -b^{3, 8}_2 c b^{3, 7}_2 ∨ -b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ p_21 ∨ -b^{3, 8}_1 c b^{3, 7}_2 ∨ -b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ p_21 ∨ b^{3, 8}_0 c in DIMACS: 6410 -6411 6412 21 -6413 0 6410 -6411 6412 21 -6414 0 6410 -6411 6412 21 6415 0 c 1-1 --> 0 c (-b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ b^{3, 7}_0 ∧ -p_21) -> (-b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ -b^{3, 8}_0) c in CNF: c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ p_21 ∨ -b^{3, 8}_2 c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ p_21 ∨ -b^{3, 8}_1 c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ p_21 ∨ -b^{3, 8}_0 c in DIMACS: 6410 6411 -6412 21 -6413 0 6410 6411 -6412 21 -6414 0 6410 6411 -6412 21 -6415 0 c 0-1 --> -1 c (-b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ -b^{3, 7}_0 ∧ -p_21) -> ( b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ b^{3, 8}_0) c in CNF: c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ p_21 ∨ b^{3, 8}_2 c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ p_21 ∨ -b^{3, 8}_1 c b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ p_21 ∨ b^{3, 8}_0 c in DIMACS: 6410 6411 6412 21 6413 0 6410 6411 6412 21 -6414 0 6410 6411 6412 21 6415 0 c -1-1 --> -2 c ( b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ b^{3, 7}_0 ∧ -p_21) -> ( b^{3, 8}_2 ∧ b^{3, 8}_1 ∧ -b^{3, 8}_0) c in CNF: c -b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ p_21 ∨ b^{3, 8}_2 c -b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ p_21 ∨ b^{3, 8}_1 c -b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ p_21 ∨ -b^{3, 8}_0 c in DIMACS: -6410 6411 -6412 21 6413 0 -6410 6411 -6412 21 6414 0 -6410 6411 -6412 21 -6415 0 c -2-1 --> break c ( b^{3, 7}_2 ∧ b^{3, 7}_1 ∧ -b^{3, 7}_0 ∧ -p_21) -> break c in CNF: c -b^{3, 7}_2 ∨ -b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ p_21 ∨ break c in DIMACS: -6410 -6411 6412 21 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 7}_2 ∧ -b^{3, 7}_1 ∧ -b^{3, 7}_0 ∧ true) c in CNF: c -b^{3, 7}_2 ∨ b^{3, 7}_1 ∨ b^{3, 7}_0 ∨ false c in DIMACS: -6410 6411 6412 0 c 3 does not represent an automaton state. c -(-b^{3, 7}_2 ∧ b^{3, 7}_1 ∧ b^{3, 7}_0 ∧ true) c in CNF: c b^{3, 7}_2 ∨ -b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ false c in DIMACS: 6410 -6411 -6412 0 c -3 does not represent an automaton state. c -( b^{3, 7}_2 ∧ b^{3, 7}_1 ∧ b^{3, 7}_0 ∧ true) c in CNF: c -b^{3, 7}_2 ∨ -b^{3, 7}_1 ∨ -b^{3, 7}_0 ∨ false c in DIMACS: -6410 -6411 -6412 0 c i = 8 c -2+1 --> -1 c ( b^{3, 8}_2 ∧ b^{3, 8}_1 ∧ -b^{3, 8}_0 ∧ p_24) -> ( b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ b^{3, 9}_0) c in CNF: c -b^{3, 8}_2 ∨ -b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ -p_24 ∨ b^{3, 9}_2 c -b^{3, 8}_2 ∨ -b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ -p_24 ∨ -b^{3, 9}_1 c -b^{3, 8}_2 ∨ -b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ -p_24 ∨ b^{3, 9}_0 c in DIMACS: -6413 -6414 6415 -24 6416 0 -6413 -6414 6415 -24 -6417 0 -6413 -6414 6415 -24 6418 0 c -1+1 --> 0 c ( b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ b^{3, 8}_0 ∧ p_24) -> (-b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ -b^{3, 9}_0) c in CNF: c -b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ -p_24 ∨ -b^{3, 9}_2 c -b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ -p_24 ∨ -b^{3, 9}_1 c -b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ -p_24 ∨ -b^{3, 9}_0 c in DIMACS: -6413 6414 -6415 -24 -6416 0 -6413 6414 -6415 -24 -6417 0 -6413 6414 -6415 -24 -6418 0 c 0+1 --> 1 c (-b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ -b^{3, 8}_0 ∧ p_24) -> (-b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ b^{3, 9}_0) c in CNF: c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ -p_24 ∨ -b^{3, 9}_2 c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ -p_24 ∨ -b^{3, 9}_1 c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ -p_24 ∨ b^{3, 9}_0 c in DIMACS: 6413 6414 6415 -24 -6416 0 6413 6414 6415 -24 -6417 0 6413 6414 6415 -24 6418 0 c 1+1 --> 2 c (-b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ b^{3, 8}_0 ∧ p_24) -> (-b^{3, 9}_2 ∧ b^{3, 9}_1 ∧ -b^{3, 9}_0) c in CNF: c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ -p_24 ∨ -b^{3, 9}_2 c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ -p_24 ∨ b^{3, 9}_1 c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ -p_24 ∨ -b^{3, 9}_0 c in DIMACS: 6413 6414 -6415 -24 -6416 0 6413 6414 -6415 -24 6417 0 6413 6414 -6415 -24 -6418 0 c 2+1 --> break c (-b^{3, 8}_2 ∧ b^{3, 8}_1 ∧ -b^{3, 8}_0 ∧ p_24) -> break c in CNF: c b^{3, 8}_2 ∨ -b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ -p_24 ∨ break c in DIMACS: 6413 -6414 6415 -24 1162 0 c 2-1 --> 1 c (-b^{3, 8}_2 ∧ b^{3, 8}_1 ∧ -b^{3, 8}_0 ∧ -p_24) -> (-b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ b^{3, 9}_0) c in CNF: c b^{3, 8}_2 ∨ -b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ p_24 ∨ -b^{3, 9}_2 c b^{3, 8}_2 ∨ -b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ p_24 ∨ -b^{3, 9}_1 c b^{3, 8}_2 ∨ -b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ p_24 ∨ b^{3, 9}_0 c in DIMACS: 6413 -6414 6415 24 -6416 0 6413 -6414 6415 24 -6417 0 6413 -6414 6415 24 6418 0 c 1-1 --> 0 c (-b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ b^{3, 8}_0 ∧ -p_24) -> (-b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ -b^{3, 9}_0) c in CNF: c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ p_24 ∨ -b^{3, 9}_2 c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ p_24 ∨ -b^{3, 9}_1 c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ p_24 ∨ -b^{3, 9}_0 c in DIMACS: 6413 6414 -6415 24 -6416 0 6413 6414 -6415 24 -6417 0 6413 6414 -6415 24 -6418 0 c 0-1 --> -1 c (-b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ -b^{3, 8}_0 ∧ -p_24) -> ( b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ b^{3, 9}_0) c in CNF: c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ p_24 ∨ b^{3, 9}_2 c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ p_24 ∨ -b^{3, 9}_1 c b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ p_24 ∨ b^{3, 9}_0 c in DIMACS: 6413 6414 6415 24 6416 0 6413 6414 6415 24 -6417 0 6413 6414 6415 24 6418 0 c -1-1 --> -2 c ( b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ b^{3, 8}_0 ∧ -p_24) -> ( b^{3, 9}_2 ∧ b^{3, 9}_1 ∧ -b^{3, 9}_0) c in CNF: c -b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ p_24 ∨ b^{3, 9}_2 c -b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ p_24 ∨ b^{3, 9}_1 c -b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ p_24 ∨ -b^{3, 9}_0 c in DIMACS: -6413 6414 -6415 24 6416 0 -6413 6414 -6415 24 6417 0 -6413 6414 -6415 24 -6418 0 c -2-1 --> break c ( b^{3, 8}_2 ∧ b^{3, 8}_1 ∧ -b^{3, 8}_0 ∧ -p_24) -> break c in CNF: c -b^{3, 8}_2 ∨ -b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ p_24 ∨ break c in DIMACS: -6413 -6414 6415 24 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 8}_2 ∧ -b^{3, 8}_1 ∧ -b^{3, 8}_0 ∧ true) c in CNF: c -b^{3, 8}_2 ∨ b^{3, 8}_1 ∨ b^{3, 8}_0 ∨ false c in DIMACS: -6413 6414 6415 0 c 3 does not represent an automaton state. c -(-b^{3, 8}_2 ∧ b^{3, 8}_1 ∧ b^{3, 8}_0 ∧ true) c in CNF: c b^{3, 8}_2 ∨ -b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ false c in DIMACS: 6413 -6414 -6415 0 c -3 does not represent an automaton state. c -( b^{3, 8}_2 ∧ b^{3, 8}_1 ∧ b^{3, 8}_0 ∧ true) c in CNF: c -b^{3, 8}_2 ∨ -b^{3, 8}_1 ∨ -b^{3, 8}_0 ∨ false c in DIMACS: -6413 -6414 -6415 0 c i = 9 c -2+1 --> -1 c ( b^{3, 9}_2 ∧ b^{3, 9}_1 ∧ -b^{3, 9}_0 ∧ p_27) -> ( b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ b^{3, 10}_0) c in CNF: c -b^{3, 9}_2 ∨ -b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ -p_27 ∨ b^{3, 10}_2 c -b^{3, 9}_2 ∨ -b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ -p_27 ∨ -b^{3, 10}_1 c -b^{3, 9}_2 ∨ -b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ -p_27 ∨ b^{3, 10}_0 c in DIMACS: -6416 -6417 6418 -27 6419 0 -6416 -6417 6418 -27 -6420 0 -6416 -6417 6418 -27 6421 0 c -1+1 --> 0 c ( b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ b^{3, 9}_0 ∧ p_27) -> (-b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ -b^{3, 10}_0) c in CNF: c -b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ -p_27 ∨ -b^{3, 10}_2 c -b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ -p_27 ∨ -b^{3, 10}_1 c -b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ -p_27 ∨ -b^{3, 10}_0 c in DIMACS: -6416 6417 -6418 -27 -6419 0 -6416 6417 -6418 -27 -6420 0 -6416 6417 -6418 -27 -6421 0 c 0+1 --> 1 c (-b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ -b^{3, 9}_0 ∧ p_27) -> (-b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ b^{3, 10}_0) c in CNF: c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ -p_27 ∨ -b^{3, 10}_2 c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ -p_27 ∨ -b^{3, 10}_1 c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ -p_27 ∨ b^{3, 10}_0 c in DIMACS: 6416 6417 6418 -27 -6419 0 6416 6417 6418 -27 -6420 0 6416 6417 6418 -27 6421 0 c 1+1 --> 2 c (-b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ b^{3, 9}_0 ∧ p_27) -> (-b^{3, 10}_2 ∧ b^{3, 10}_1 ∧ -b^{3, 10}_0) c in CNF: c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ -p_27 ∨ -b^{3, 10}_2 c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ -p_27 ∨ b^{3, 10}_1 c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ -p_27 ∨ -b^{3, 10}_0 c in DIMACS: 6416 6417 -6418 -27 -6419 0 6416 6417 -6418 -27 6420 0 6416 6417 -6418 -27 -6421 0 c 2+1 --> break c (-b^{3, 9}_2 ∧ b^{3, 9}_1 ∧ -b^{3, 9}_0 ∧ p_27) -> break c in CNF: c b^{3, 9}_2 ∨ -b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ -p_27 ∨ break c in DIMACS: 6416 -6417 6418 -27 1162 0 c 2-1 --> 1 c (-b^{3, 9}_2 ∧ b^{3, 9}_1 ∧ -b^{3, 9}_0 ∧ -p_27) -> (-b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ b^{3, 10}_0) c in CNF: c b^{3, 9}_2 ∨ -b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ p_27 ∨ -b^{3, 10}_2 c b^{3, 9}_2 ∨ -b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ p_27 ∨ -b^{3, 10}_1 c b^{3, 9}_2 ∨ -b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ p_27 ∨ b^{3, 10}_0 c in DIMACS: 6416 -6417 6418 27 -6419 0 6416 -6417 6418 27 -6420 0 6416 -6417 6418 27 6421 0 c 1-1 --> 0 c (-b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ b^{3, 9}_0 ∧ -p_27) -> (-b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ -b^{3, 10}_0) c in CNF: c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ p_27 ∨ -b^{3, 10}_2 c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ p_27 ∨ -b^{3, 10}_1 c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ p_27 ∨ -b^{3, 10}_0 c in DIMACS: 6416 6417 -6418 27 -6419 0 6416 6417 -6418 27 -6420 0 6416 6417 -6418 27 -6421 0 c 0-1 --> -1 c (-b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ -b^{3, 9}_0 ∧ -p_27) -> ( b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ b^{3, 10}_0) c in CNF: c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ p_27 ∨ b^{3, 10}_2 c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ p_27 ∨ -b^{3, 10}_1 c b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ p_27 ∨ b^{3, 10}_0 c in DIMACS: 6416 6417 6418 27 6419 0 6416 6417 6418 27 -6420 0 6416 6417 6418 27 6421 0 c -1-1 --> -2 c ( b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ b^{3, 9}_0 ∧ -p_27) -> ( b^{3, 10}_2 ∧ b^{3, 10}_1 ∧ -b^{3, 10}_0) c in CNF: c -b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ p_27 ∨ b^{3, 10}_2 c -b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ p_27 ∨ b^{3, 10}_1 c -b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ p_27 ∨ -b^{3, 10}_0 c in DIMACS: -6416 6417 -6418 27 6419 0 -6416 6417 -6418 27 6420 0 -6416 6417 -6418 27 -6421 0 c -2-1 --> break c ( b^{3, 9}_2 ∧ b^{3, 9}_1 ∧ -b^{3, 9}_0 ∧ -p_27) -> break c in CNF: c -b^{3, 9}_2 ∨ -b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ p_27 ∨ break c in DIMACS: -6416 -6417 6418 27 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 9}_2 ∧ -b^{3, 9}_1 ∧ -b^{3, 9}_0 ∧ true) c in CNF: c -b^{3, 9}_2 ∨ b^{3, 9}_1 ∨ b^{3, 9}_0 ∨ false c in DIMACS: -6416 6417 6418 0 c 3 does not represent an automaton state. c -(-b^{3, 9}_2 ∧ b^{3, 9}_1 ∧ b^{3, 9}_0 ∧ true) c in CNF: c b^{3, 9}_2 ∨ -b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ false c in DIMACS: 6416 -6417 -6418 0 c -3 does not represent an automaton state. c -( b^{3, 9}_2 ∧ b^{3, 9}_1 ∧ b^{3, 9}_0 ∧ true) c in CNF: c -b^{3, 9}_2 ∨ -b^{3, 9}_1 ∨ -b^{3, 9}_0 ∨ false c in DIMACS: -6416 -6417 -6418 0 c i = 10 c -2+1 --> -1 c ( b^{3, 10}_2 ∧ b^{3, 10}_1 ∧ -b^{3, 10}_0 ∧ p_30) -> ( b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ b^{3, 11}_0) c in CNF: c -b^{3, 10}_2 ∨ -b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ -p_30 ∨ b^{3, 11}_2 c -b^{3, 10}_2 ∨ -b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ -p_30 ∨ -b^{3, 11}_1 c -b^{3, 10}_2 ∨ -b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ -p_30 ∨ b^{3, 11}_0 c in DIMACS: -6419 -6420 6421 -30 6422 0 -6419 -6420 6421 -30 -6423 0 -6419 -6420 6421 -30 6424 0 c -1+1 --> 0 c ( b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ b^{3, 10}_0 ∧ p_30) -> (-b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ -b^{3, 11}_0) c in CNF: c -b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ -p_30 ∨ -b^{3, 11}_2 c -b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ -p_30 ∨ -b^{3, 11}_1 c -b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ -p_30 ∨ -b^{3, 11}_0 c in DIMACS: -6419 6420 -6421 -30 -6422 0 -6419 6420 -6421 -30 -6423 0 -6419 6420 -6421 -30 -6424 0 c 0+1 --> 1 c (-b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ -b^{3, 10}_0 ∧ p_30) -> (-b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ b^{3, 11}_0) c in CNF: c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ -p_30 ∨ -b^{3, 11}_2 c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ -p_30 ∨ -b^{3, 11}_1 c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ -p_30 ∨ b^{3, 11}_0 c in DIMACS: 6419 6420 6421 -30 -6422 0 6419 6420 6421 -30 -6423 0 6419 6420 6421 -30 6424 0 c 1+1 --> 2 c (-b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ b^{3, 10}_0 ∧ p_30) -> (-b^{3, 11}_2 ∧ b^{3, 11}_1 ∧ -b^{3, 11}_0) c in CNF: c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ -p_30 ∨ -b^{3, 11}_2 c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ -p_30 ∨ b^{3, 11}_1 c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ -p_30 ∨ -b^{3, 11}_0 c in DIMACS: 6419 6420 -6421 -30 -6422 0 6419 6420 -6421 -30 6423 0 6419 6420 -6421 -30 -6424 0 c 2+1 --> break c (-b^{3, 10}_2 ∧ b^{3, 10}_1 ∧ -b^{3, 10}_0 ∧ p_30) -> break c in CNF: c b^{3, 10}_2 ∨ -b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ -p_30 ∨ break c in DIMACS: 6419 -6420 6421 -30 1162 0 c 2-1 --> 1 c (-b^{3, 10}_2 ∧ b^{3, 10}_1 ∧ -b^{3, 10}_0 ∧ -p_30) -> (-b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ b^{3, 11}_0) c in CNF: c b^{3, 10}_2 ∨ -b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ p_30 ∨ -b^{3, 11}_2 c b^{3, 10}_2 ∨ -b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ p_30 ∨ -b^{3, 11}_1 c b^{3, 10}_2 ∨ -b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ p_30 ∨ b^{3, 11}_0 c in DIMACS: 6419 -6420 6421 30 -6422 0 6419 -6420 6421 30 -6423 0 6419 -6420 6421 30 6424 0 c 1-1 --> 0 c (-b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ b^{3, 10}_0 ∧ -p_30) -> (-b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ -b^{3, 11}_0) c in CNF: c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ p_30 ∨ -b^{3, 11}_2 c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ p_30 ∨ -b^{3, 11}_1 c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ p_30 ∨ -b^{3, 11}_0 c in DIMACS: 6419 6420 -6421 30 -6422 0 6419 6420 -6421 30 -6423 0 6419 6420 -6421 30 -6424 0 c 0-1 --> -1 c (-b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ -b^{3, 10}_0 ∧ -p_30) -> ( b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ b^{3, 11}_0) c in CNF: c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ p_30 ∨ b^{3, 11}_2 c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ p_30 ∨ -b^{3, 11}_1 c b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ p_30 ∨ b^{3, 11}_0 c in DIMACS: 6419 6420 6421 30 6422 0 6419 6420 6421 30 -6423 0 6419 6420 6421 30 6424 0 c -1-1 --> -2 c ( b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ b^{3, 10}_0 ∧ -p_30) -> ( b^{3, 11}_2 ∧ b^{3, 11}_1 ∧ -b^{3, 11}_0) c in CNF: c -b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ p_30 ∨ b^{3, 11}_2 c -b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ p_30 ∨ b^{3, 11}_1 c -b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ p_30 ∨ -b^{3, 11}_0 c in DIMACS: -6419 6420 -6421 30 6422 0 -6419 6420 -6421 30 6423 0 -6419 6420 -6421 30 -6424 0 c -2-1 --> break c ( b^{3, 10}_2 ∧ b^{3, 10}_1 ∧ -b^{3, 10}_0 ∧ -p_30) -> break c in CNF: c -b^{3, 10}_2 ∨ -b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ p_30 ∨ break c in DIMACS: -6419 -6420 6421 30 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 10}_2 ∧ -b^{3, 10}_1 ∧ -b^{3, 10}_0 ∧ true) c in CNF: c -b^{3, 10}_2 ∨ b^{3, 10}_1 ∨ b^{3, 10}_0 ∨ false c in DIMACS: -6419 6420 6421 0 c 3 does not represent an automaton state. c -(-b^{3, 10}_2 ∧ b^{3, 10}_1 ∧ b^{3, 10}_0 ∧ true) c in CNF: c b^{3, 10}_2 ∨ -b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ false c in DIMACS: 6419 -6420 -6421 0 c -3 does not represent an automaton state. c -( b^{3, 10}_2 ∧ b^{3, 10}_1 ∧ b^{3, 10}_0 ∧ true) c in CNF: c -b^{3, 10}_2 ∨ -b^{3, 10}_1 ∨ -b^{3, 10}_0 ∨ false c in DIMACS: -6419 -6420 -6421 0 c i = 11 c -2+1 --> -1 c ( b^{3, 11}_2 ∧ b^{3, 11}_1 ∧ -b^{3, 11}_0 ∧ p_33) -> ( b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ b^{3, 12}_0) c in CNF: c -b^{3, 11}_2 ∨ -b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ -p_33 ∨ b^{3, 12}_2 c -b^{3, 11}_2 ∨ -b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ -p_33 ∨ -b^{3, 12}_1 c -b^{3, 11}_2 ∨ -b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ -p_33 ∨ b^{3, 12}_0 c in DIMACS: -6422 -6423 6424 -33 6425 0 -6422 -6423 6424 -33 -6426 0 -6422 -6423 6424 -33 6427 0 c -1+1 --> 0 c ( b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ b^{3, 11}_0 ∧ p_33) -> (-b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ -b^{3, 12}_0) c in CNF: c -b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ -p_33 ∨ -b^{3, 12}_2 c -b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ -p_33 ∨ -b^{3, 12}_1 c -b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ -p_33 ∨ -b^{3, 12}_0 c in DIMACS: -6422 6423 -6424 -33 -6425 0 -6422 6423 -6424 -33 -6426 0 -6422 6423 -6424 -33 -6427 0 c 0+1 --> 1 c (-b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ -b^{3, 11}_0 ∧ p_33) -> (-b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ b^{3, 12}_0) c in CNF: c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ -p_33 ∨ -b^{3, 12}_2 c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ -p_33 ∨ -b^{3, 12}_1 c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ -p_33 ∨ b^{3, 12}_0 c in DIMACS: 6422 6423 6424 -33 -6425 0 6422 6423 6424 -33 -6426 0 6422 6423 6424 -33 6427 0 c 1+1 --> 2 c (-b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ b^{3, 11}_0 ∧ p_33) -> (-b^{3, 12}_2 ∧ b^{3, 12}_1 ∧ -b^{3, 12}_0) c in CNF: c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ -p_33 ∨ -b^{3, 12}_2 c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ -p_33 ∨ b^{3, 12}_1 c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ -p_33 ∨ -b^{3, 12}_0 c in DIMACS: 6422 6423 -6424 -33 -6425 0 6422 6423 -6424 -33 6426 0 6422 6423 -6424 -33 -6427 0 c 2+1 --> break c (-b^{3, 11}_2 ∧ b^{3, 11}_1 ∧ -b^{3, 11}_0 ∧ p_33) -> break c in CNF: c b^{3, 11}_2 ∨ -b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ -p_33 ∨ break c in DIMACS: 6422 -6423 6424 -33 1162 0 c 2-1 --> 1 c (-b^{3, 11}_2 ∧ b^{3, 11}_1 ∧ -b^{3, 11}_0 ∧ -p_33) -> (-b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ b^{3, 12}_0) c in CNF: c b^{3, 11}_2 ∨ -b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ p_33 ∨ -b^{3, 12}_2 c b^{3, 11}_2 ∨ -b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ p_33 ∨ -b^{3, 12}_1 c b^{3, 11}_2 ∨ -b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ p_33 ∨ b^{3, 12}_0 c in DIMACS: 6422 -6423 6424 33 -6425 0 6422 -6423 6424 33 -6426 0 6422 -6423 6424 33 6427 0 c 1-1 --> 0 c (-b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ b^{3, 11}_0 ∧ -p_33) -> (-b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ -b^{3, 12}_0) c in CNF: c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ p_33 ∨ -b^{3, 12}_2 c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ p_33 ∨ -b^{3, 12}_1 c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ p_33 ∨ -b^{3, 12}_0 c in DIMACS: 6422 6423 -6424 33 -6425 0 6422 6423 -6424 33 -6426 0 6422 6423 -6424 33 -6427 0 c 0-1 --> -1 c (-b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ -b^{3, 11}_0 ∧ -p_33) -> ( b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ b^{3, 12}_0) c in CNF: c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ p_33 ∨ b^{3, 12}_2 c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ p_33 ∨ -b^{3, 12}_1 c b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ p_33 ∨ b^{3, 12}_0 c in DIMACS: 6422 6423 6424 33 6425 0 6422 6423 6424 33 -6426 0 6422 6423 6424 33 6427 0 c -1-1 --> -2 c ( b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ b^{3, 11}_0 ∧ -p_33) -> ( b^{3, 12}_2 ∧ b^{3, 12}_1 ∧ -b^{3, 12}_0) c in CNF: c -b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ p_33 ∨ b^{3, 12}_2 c -b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ p_33 ∨ b^{3, 12}_1 c -b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ p_33 ∨ -b^{3, 12}_0 c in DIMACS: -6422 6423 -6424 33 6425 0 -6422 6423 -6424 33 6426 0 -6422 6423 -6424 33 -6427 0 c -2-1 --> break c ( b^{3, 11}_2 ∧ b^{3, 11}_1 ∧ -b^{3, 11}_0 ∧ -p_33) -> break c in CNF: c -b^{3, 11}_2 ∨ -b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ p_33 ∨ break c in DIMACS: -6422 -6423 6424 33 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 11}_2 ∧ -b^{3, 11}_1 ∧ -b^{3, 11}_0 ∧ true) c in CNF: c -b^{3, 11}_2 ∨ b^{3, 11}_1 ∨ b^{3, 11}_0 ∨ false c in DIMACS: -6422 6423 6424 0 c 3 does not represent an automaton state. c -(-b^{3, 11}_2 ∧ b^{3, 11}_1 ∧ b^{3, 11}_0 ∧ true) c in CNF: c b^{3, 11}_2 ∨ -b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ false c in DIMACS: 6422 -6423 -6424 0 c -3 does not represent an automaton state. c -( b^{3, 11}_2 ∧ b^{3, 11}_1 ∧ b^{3, 11}_0 ∧ true) c in CNF: c -b^{3, 11}_2 ∨ -b^{3, 11}_1 ∨ -b^{3, 11}_0 ∨ false c in DIMACS: -6422 -6423 -6424 0 c i = 12 c -2+1 --> -1 c ( b^{3, 12}_2 ∧ b^{3, 12}_1 ∧ -b^{3, 12}_0 ∧ p_36) -> ( b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ b^{3, 13}_0) c in CNF: c -b^{3, 12}_2 ∨ -b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ -p_36 ∨ b^{3, 13}_2 c -b^{3, 12}_2 ∨ -b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ -p_36 ∨ -b^{3, 13}_1 c -b^{3, 12}_2 ∨ -b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ -p_36 ∨ b^{3, 13}_0 c in DIMACS: -6425 -6426 6427 -36 6428 0 -6425 -6426 6427 -36 -6429 0 -6425 -6426 6427 -36 6430 0 c -1+1 --> 0 c ( b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ b^{3, 12}_0 ∧ p_36) -> (-b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ -b^{3, 13}_0) c in CNF: c -b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ -p_36 ∨ -b^{3, 13}_2 c -b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ -p_36 ∨ -b^{3, 13}_1 c -b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ -p_36 ∨ -b^{3, 13}_0 c in DIMACS: -6425 6426 -6427 -36 -6428 0 -6425 6426 -6427 -36 -6429 0 -6425 6426 -6427 -36 -6430 0 c 0+1 --> 1 c (-b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ -b^{3, 12}_0 ∧ p_36) -> (-b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ b^{3, 13}_0) c in CNF: c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ -p_36 ∨ -b^{3, 13}_2 c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ -p_36 ∨ -b^{3, 13}_1 c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ -p_36 ∨ b^{3, 13}_0 c in DIMACS: 6425 6426 6427 -36 -6428 0 6425 6426 6427 -36 -6429 0 6425 6426 6427 -36 6430 0 c 1+1 --> 2 c (-b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ b^{3, 12}_0 ∧ p_36) -> (-b^{3, 13}_2 ∧ b^{3, 13}_1 ∧ -b^{3, 13}_0) c in CNF: c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ -p_36 ∨ -b^{3, 13}_2 c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ -p_36 ∨ b^{3, 13}_1 c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ -p_36 ∨ -b^{3, 13}_0 c in DIMACS: 6425 6426 -6427 -36 -6428 0 6425 6426 -6427 -36 6429 0 6425 6426 -6427 -36 -6430 0 c 2+1 --> break c (-b^{3, 12}_2 ∧ b^{3, 12}_1 ∧ -b^{3, 12}_0 ∧ p_36) -> break c in CNF: c b^{3, 12}_2 ∨ -b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ -p_36 ∨ break c in DIMACS: 6425 -6426 6427 -36 1162 0 c 2-1 --> 1 c (-b^{3, 12}_2 ∧ b^{3, 12}_1 ∧ -b^{3, 12}_0 ∧ -p_36) -> (-b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ b^{3, 13}_0) c in CNF: c b^{3, 12}_2 ∨ -b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ p_36 ∨ -b^{3, 13}_2 c b^{3, 12}_2 ∨ -b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ p_36 ∨ -b^{3, 13}_1 c b^{3, 12}_2 ∨ -b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ p_36 ∨ b^{3, 13}_0 c in DIMACS: 6425 -6426 6427 36 -6428 0 6425 -6426 6427 36 -6429 0 6425 -6426 6427 36 6430 0 c 1-1 --> 0 c (-b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ b^{3, 12}_0 ∧ -p_36) -> (-b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ -b^{3, 13}_0) c in CNF: c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ p_36 ∨ -b^{3, 13}_2 c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ p_36 ∨ -b^{3, 13}_1 c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ p_36 ∨ -b^{3, 13}_0 c in DIMACS: 6425 6426 -6427 36 -6428 0 6425 6426 -6427 36 -6429 0 6425 6426 -6427 36 -6430 0 c 0-1 --> -1 c (-b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ -b^{3, 12}_0 ∧ -p_36) -> ( b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ b^{3, 13}_0) c in CNF: c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ p_36 ∨ b^{3, 13}_2 c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ p_36 ∨ -b^{3, 13}_1 c b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ p_36 ∨ b^{3, 13}_0 c in DIMACS: 6425 6426 6427 36 6428 0 6425 6426 6427 36 -6429 0 6425 6426 6427 36 6430 0 c -1-1 --> -2 c ( b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ b^{3, 12}_0 ∧ -p_36) -> ( b^{3, 13}_2 ∧ b^{3, 13}_1 ∧ -b^{3, 13}_0) c in CNF: c -b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ p_36 ∨ b^{3, 13}_2 c -b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ p_36 ∨ b^{3, 13}_1 c -b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ p_36 ∨ -b^{3, 13}_0 c in DIMACS: -6425 6426 -6427 36 6428 0 -6425 6426 -6427 36 6429 0 -6425 6426 -6427 36 -6430 0 c -2-1 --> break c ( b^{3, 12}_2 ∧ b^{3, 12}_1 ∧ -b^{3, 12}_0 ∧ -p_36) -> break c in CNF: c -b^{3, 12}_2 ∨ -b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ p_36 ∨ break c in DIMACS: -6425 -6426 6427 36 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 12}_2 ∧ -b^{3, 12}_1 ∧ -b^{3, 12}_0 ∧ true) c in CNF: c -b^{3, 12}_2 ∨ b^{3, 12}_1 ∨ b^{3, 12}_0 ∨ false c in DIMACS: -6425 6426 6427 0 c 3 does not represent an automaton state. c -(-b^{3, 12}_2 ∧ b^{3, 12}_1 ∧ b^{3, 12}_0 ∧ true) c in CNF: c b^{3, 12}_2 ∨ -b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ false c in DIMACS: 6425 -6426 -6427 0 c -3 does not represent an automaton state. c -( b^{3, 12}_2 ∧ b^{3, 12}_1 ∧ b^{3, 12}_0 ∧ true) c in CNF: c -b^{3, 12}_2 ∨ -b^{3, 12}_1 ∨ -b^{3, 12}_0 ∨ false c in DIMACS: -6425 -6426 -6427 0 c i = 13 c -2+1 --> -1 c ( b^{3, 13}_2 ∧ b^{3, 13}_1 ∧ -b^{3, 13}_0 ∧ p_39) -> ( b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ b^{3, 14}_0) c in CNF: c -b^{3, 13}_2 ∨ -b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ -p_39 ∨ b^{3, 14}_2 c -b^{3, 13}_2 ∨ -b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ -p_39 ∨ -b^{3, 14}_1 c -b^{3, 13}_2 ∨ -b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ -p_39 ∨ b^{3, 14}_0 c in DIMACS: -6428 -6429 6430 -39 6431 0 -6428 -6429 6430 -39 -6432 0 -6428 -6429 6430 -39 6433 0 c -1+1 --> 0 c ( b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ b^{3, 13}_0 ∧ p_39) -> (-b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ -b^{3, 14}_0) c in CNF: c -b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ -p_39 ∨ -b^{3, 14}_2 c -b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ -p_39 ∨ -b^{3, 14}_1 c -b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ -p_39 ∨ -b^{3, 14}_0 c in DIMACS: -6428 6429 -6430 -39 -6431 0 -6428 6429 -6430 -39 -6432 0 -6428 6429 -6430 -39 -6433 0 c 0+1 --> 1 c (-b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ -b^{3, 13}_0 ∧ p_39) -> (-b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ b^{3, 14}_0) c in CNF: c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ -p_39 ∨ -b^{3, 14}_2 c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ -p_39 ∨ -b^{3, 14}_1 c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ -p_39 ∨ b^{3, 14}_0 c in DIMACS: 6428 6429 6430 -39 -6431 0 6428 6429 6430 -39 -6432 0 6428 6429 6430 -39 6433 0 c 1+1 --> 2 c (-b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ b^{3, 13}_0 ∧ p_39) -> (-b^{3, 14}_2 ∧ b^{3, 14}_1 ∧ -b^{3, 14}_0) c in CNF: c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ -p_39 ∨ -b^{3, 14}_2 c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ -p_39 ∨ b^{3, 14}_1 c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ -p_39 ∨ -b^{3, 14}_0 c in DIMACS: 6428 6429 -6430 -39 -6431 0 6428 6429 -6430 -39 6432 0 6428 6429 -6430 -39 -6433 0 c 2+1 --> break c (-b^{3, 13}_2 ∧ b^{3, 13}_1 ∧ -b^{3, 13}_0 ∧ p_39) -> break c in CNF: c b^{3, 13}_2 ∨ -b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ -p_39 ∨ break c in DIMACS: 6428 -6429 6430 -39 1162 0 c 2-1 --> 1 c (-b^{3, 13}_2 ∧ b^{3, 13}_1 ∧ -b^{3, 13}_0 ∧ -p_39) -> (-b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ b^{3, 14}_0) c in CNF: c b^{3, 13}_2 ∨ -b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ p_39 ∨ -b^{3, 14}_2 c b^{3, 13}_2 ∨ -b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ p_39 ∨ -b^{3, 14}_1 c b^{3, 13}_2 ∨ -b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ p_39 ∨ b^{3, 14}_0 c in DIMACS: 6428 -6429 6430 39 -6431 0 6428 -6429 6430 39 -6432 0 6428 -6429 6430 39 6433 0 c 1-1 --> 0 c (-b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ b^{3, 13}_0 ∧ -p_39) -> (-b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ -b^{3, 14}_0) c in CNF: c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ p_39 ∨ -b^{3, 14}_2 c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ p_39 ∨ -b^{3, 14}_1 c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ p_39 ∨ -b^{3, 14}_0 c in DIMACS: 6428 6429 -6430 39 -6431 0 6428 6429 -6430 39 -6432 0 6428 6429 -6430 39 -6433 0 c 0-1 --> -1 c (-b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ -b^{3, 13}_0 ∧ -p_39) -> ( b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ b^{3, 14}_0) c in CNF: c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ p_39 ∨ b^{3, 14}_2 c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ p_39 ∨ -b^{3, 14}_1 c b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ p_39 ∨ b^{3, 14}_0 c in DIMACS: 6428 6429 6430 39 6431 0 6428 6429 6430 39 -6432 0 6428 6429 6430 39 6433 0 c -1-1 --> -2 c ( b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ b^{3, 13}_0 ∧ -p_39) -> ( b^{3, 14}_2 ∧ b^{3, 14}_1 ∧ -b^{3, 14}_0) c in CNF: c -b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ p_39 ∨ b^{3, 14}_2 c -b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ p_39 ∨ b^{3, 14}_1 c -b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ p_39 ∨ -b^{3, 14}_0 c in DIMACS: -6428 6429 -6430 39 6431 0 -6428 6429 -6430 39 6432 0 -6428 6429 -6430 39 -6433 0 c -2-1 --> break c ( b^{3, 13}_2 ∧ b^{3, 13}_1 ∧ -b^{3, 13}_0 ∧ -p_39) -> break c in CNF: c -b^{3, 13}_2 ∨ -b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ p_39 ∨ break c in DIMACS: -6428 -6429 6430 39 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 13}_2 ∧ -b^{3, 13}_1 ∧ -b^{3, 13}_0 ∧ true) c in CNF: c -b^{3, 13}_2 ∨ b^{3, 13}_1 ∨ b^{3, 13}_0 ∨ false c in DIMACS: -6428 6429 6430 0 c 3 does not represent an automaton state. c -(-b^{3, 13}_2 ∧ b^{3, 13}_1 ∧ b^{3, 13}_0 ∧ true) c in CNF: c b^{3, 13}_2 ∨ -b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ false c in DIMACS: 6428 -6429 -6430 0 c -3 does not represent an automaton state. c -( b^{3, 13}_2 ∧ b^{3, 13}_1 ∧ b^{3, 13}_0 ∧ true) c in CNF: c -b^{3, 13}_2 ∨ -b^{3, 13}_1 ∨ -b^{3, 13}_0 ∨ false c in DIMACS: -6428 -6429 -6430 0 c i = 14 c -2+1 --> -1 c ( b^{3, 14}_2 ∧ b^{3, 14}_1 ∧ -b^{3, 14}_0 ∧ p_42) -> ( b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ b^{3, 15}_0) c in CNF: c -b^{3, 14}_2 ∨ -b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ -p_42 ∨ b^{3, 15}_2 c -b^{3, 14}_2 ∨ -b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ -p_42 ∨ -b^{3, 15}_1 c -b^{3, 14}_2 ∨ -b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ -p_42 ∨ b^{3, 15}_0 c in DIMACS: -6431 -6432 6433 -42 6434 0 -6431 -6432 6433 -42 -6435 0 -6431 -6432 6433 -42 6436 0 c -1+1 --> 0 c ( b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ b^{3, 14}_0 ∧ p_42) -> (-b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ -b^{3, 15}_0) c in CNF: c -b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ -p_42 ∨ -b^{3, 15}_2 c -b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ -p_42 ∨ -b^{3, 15}_1 c -b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ -p_42 ∨ -b^{3, 15}_0 c in DIMACS: -6431 6432 -6433 -42 -6434 0 -6431 6432 -6433 -42 -6435 0 -6431 6432 -6433 -42 -6436 0 c 0+1 --> 1 c (-b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ -b^{3, 14}_0 ∧ p_42) -> (-b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ b^{3, 15}_0) c in CNF: c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ -p_42 ∨ -b^{3, 15}_2 c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ -p_42 ∨ -b^{3, 15}_1 c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ -p_42 ∨ b^{3, 15}_0 c in DIMACS: 6431 6432 6433 -42 -6434 0 6431 6432 6433 -42 -6435 0 6431 6432 6433 -42 6436 0 c 1+1 --> 2 c (-b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ b^{3, 14}_0 ∧ p_42) -> (-b^{3, 15}_2 ∧ b^{3, 15}_1 ∧ -b^{3, 15}_0) c in CNF: c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ -p_42 ∨ -b^{3, 15}_2 c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ -p_42 ∨ b^{3, 15}_1 c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ -p_42 ∨ -b^{3, 15}_0 c in DIMACS: 6431 6432 -6433 -42 -6434 0 6431 6432 -6433 -42 6435 0 6431 6432 -6433 -42 -6436 0 c 2+1 --> break c (-b^{3, 14}_2 ∧ b^{3, 14}_1 ∧ -b^{3, 14}_0 ∧ p_42) -> break c in CNF: c b^{3, 14}_2 ∨ -b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ -p_42 ∨ break c in DIMACS: 6431 -6432 6433 -42 1162 0 c 2-1 --> 1 c (-b^{3, 14}_2 ∧ b^{3, 14}_1 ∧ -b^{3, 14}_0 ∧ -p_42) -> (-b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ b^{3, 15}_0) c in CNF: c b^{3, 14}_2 ∨ -b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ p_42 ∨ -b^{3, 15}_2 c b^{3, 14}_2 ∨ -b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ p_42 ∨ -b^{3, 15}_1 c b^{3, 14}_2 ∨ -b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ p_42 ∨ b^{3, 15}_0 c in DIMACS: 6431 -6432 6433 42 -6434 0 6431 -6432 6433 42 -6435 0 6431 -6432 6433 42 6436 0 c 1-1 --> 0 c (-b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ b^{3, 14}_0 ∧ -p_42) -> (-b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ -b^{3, 15}_0) c in CNF: c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ p_42 ∨ -b^{3, 15}_2 c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ p_42 ∨ -b^{3, 15}_1 c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ p_42 ∨ -b^{3, 15}_0 c in DIMACS: 6431 6432 -6433 42 -6434 0 6431 6432 -6433 42 -6435 0 6431 6432 -6433 42 -6436 0 c 0-1 --> -1 c (-b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ -b^{3, 14}_0 ∧ -p_42) -> ( b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ b^{3, 15}_0) c in CNF: c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ p_42 ∨ b^{3, 15}_2 c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ p_42 ∨ -b^{3, 15}_1 c b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ p_42 ∨ b^{3, 15}_0 c in DIMACS: 6431 6432 6433 42 6434 0 6431 6432 6433 42 -6435 0 6431 6432 6433 42 6436 0 c -1-1 --> -2 c ( b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ b^{3, 14}_0 ∧ -p_42) -> ( b^{3, 15}_2 ∧ b^{3, 15}_1 ∧ -b^{3, 15}_0) c in CNF: c -b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ p_42 ∨ b^{3, 15}_2 c -b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ p_42 ∨ b^{3, 15}_1 c -b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ p_42 ∨ -b^{3, 15}_0 c in DIMACS: -6431 6432 -6433 42 6434 0 -6431 6432 -6433 42 6435 0 -6431 6432 -6433 42 -6436 0 c -2-1 --> break c ( b^{3, 14}_2 ∧ b^{3, 14}_1 ∧ -b^{3, 14}_0 ∧ -p_42) -> break c in CNF: c -b^{3, 14}_2 ∨ -b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ p_42 ∨ break c in DIMACS: -6431 -6432 6433 42 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 14}_2 ∧ -b^{3, 14}_1 ∧ -b^{3, 14}_0 ∧ true) c in CNF: c -b^{3, 14}_2 ∨ b^{3, 14}_1 ∨ b^{3, 14}_0 ∨ false c in DIMACS: -6431 6432 6433 0 c 3 does not represent an automaton state. c -(-b^{3, 14}_2 ∧ b^{3, 14}_1 ∧ b^{3, 14}_0 ∧ true) c in CNF: c b^{3, 14}_2 ∨ -b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ false c in DIMACS: 6431 -6432 -6433 0 c -3 does not represent an automaton state. c -( b^{3, 14}_2 ∧ b^{3, 14}_1 ∧ b^{3, 14}_0 ∧ true) c in CNF: c -b^{3, 14}_2 ∨ -b^{3, 14}_1 ∨ -b^{3, 14}_0 ∨ false c in DIMACS: -6431 -6432 -6433 0 c i = 15 c -2+1 --> -1 c ( b^{3, 15}_2 ∧ b^{3, 15}_1 ∧ -b^{3, 15}_0 ∧ p_45) -> ( b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ b^{3, 16}_0) c in CNF: c -b^{3, 15}_2 ∨ -b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ -p_45 ∨ b^{3, 16}_2 c -b^{3, 15}_2 ∨ -b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ -p_45 ∨ -b^{3, 16}_1 c -b^{3, 15}_2 ∨ -b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ -p_45 ∨ b^{3, 16}_0 c in DIMACS: -6434 -6435 6436 -45 6437 0 -6434 -6435 6436 -45 -6438 0 -6434 -6435 6436 -45 6439 0 c -1+1 --> 0 c ( b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ b^{3, 15}_0 ∧ p_45) -> (-b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ -b^{3, 16}_0) c in CNF: c -b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ -p_45 ∨ -b^{3, 16}_2 c -b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ -p_45 ∨ -b^{3, 16}_1 c -b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ -p_45 ∨ -b^{3, 16}_0 c in DIMACS: -6434 6435 -6436 -45 -6437 0 -6434 6435 -6436 -45 -6438 0 -6434 6435 -6436 -45 -6439 0 c 0+1 --> 1 c (-b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ -b^{3, 15}_0 ∧ p_45) -> (-b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ b^{3, 16}_0) c in CNF: c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ -p_45 ∨ -b^{3, 16}_2 c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ -p_45 ∨ -b^{3, 16}_1 c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ -p_45 ∨ b^{3, 16}_0 c in DIMACS: 6434 6435 6436 -45 -6437 0 6434 6435 6436 -45 -6438 0 6434 6435 6436 -45 6439 0 c 1+1 --> 2 c (-b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ b^{3, 15}_0 ∧ p_45) -> (-b^{3, 16}_2 ∧ b^{3, 16}_1 ∧ -b^{3, 16}_0) c in CNF: c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ -p_45 ∨ -b^{3, 16}_2 c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ -p_45 ∨ b^{3, 16}_1 c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ -p_45 ∨ -b^{3, 16}_0 c in DIMACS: 6434 6435 -6436 -45 -6437 0 6434 6435 -6436 -45 6438 0 6434 6435 -6436 -45 -6439 0 c 2+1 --> break c (-b^{3, 15}_2 ∧ b^{3, 15}_1 ∧ -b^{3, 15}_0 ∧ p_45) -> break c in CNF: c b^{3, 15}_2 ∨ -b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ -p_45 ∨ break c in DIMACS: 6434 -6435 6436 -45 1162 0 c 2-1 --> 1 c (-b^{3, 15}_2 ∧ b^{3, 15}_1 ∧ -b^{3, 15}_0 ∧ -p_45) -> (-b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ b^{3, 16}_0) c in CNF: c b^{3, 15}_2 ∨ -b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ p_45 ∨ -b^{3, 16}_2 c b^{3, 15}_2 ∨ -b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ p_45 ∨ -b^{3, 16}_1 c b^{3, 15}_2 ∨ -b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ p_45 ∨ b^{3, 16}_0 c in DIMACS: 6434 -6435 6436 45 -6437 0 6434 -6435 6436 45 -6438 0 6434 -6435 6436 45 6439 0 c 1-1 --> 0 c (-b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ b^{3, 15}_0 ∧ -p_45) -> (-b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ -b^{3, 16}_0) c in CNF: c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ p_45 ∨ -b^{3, 16}_2 c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ p_45 ∨ -b^{3, 16}_1 c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ p_45 ∨ -b^{3, 16}_0 c in DIMACS: 6434 6435 -6436 45 -6437 0 6434 6435 -6436 45 -6438 0 6434 6435 -6436 45 -6439 0 c 0-1 --> -1 c (-b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ -b^{3, 15}_0 ∧ -p_45) -> ( b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ b^{3, 16}_0) c in CNF: c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ p_45 ∨ b^{3, 16}_2 c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ p_45 ∨ -b^{3, 16}_1 c b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ p_45 ∨ b^{3, 16}_0 c in DIMACS: 6434 6435 6436 45 6437 0 6434 6435 6436 45 -6438 0 6434 6435 6436 45 6439 0 c -1-1 --> -2 c ( b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ b^{3, 15}_0 ∧ -p_45) -> ( b^{3, 16}_2 ∧ b^{3, 16}_1 ∧ -b^{3, 16}_0) c in CNF: c -b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ p_45 ∨ b^{3, 16}_2 c -b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ p_45 ∨ b^{3, 16}_1 c -b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ p_45 ∨ -b^{3, 16}_0 c in DIMACS: -6434 6435 -6436 45 6437 0 -6434 6435 -6436 45 6438 0 -6434 6435 -6436 45 -6439 0 c -2-1 --> break c ( b^{3, 15}_2 ∧ b^{3, 15}_1 ∧ -b^{3, 15}_0 ∧ -p_45) -> break c in CNF: c -b^{3, 15}_2 ∨ -b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ p_45 ∨ break c in DIMACS: -6434 -6435 6436 45 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 15}_2 ∧ -b^{3, 15}_1 ∧ -b^{3, 15}_0 ∧ true) c in CNF: c -b^{3, 15}_2 ∨ b^{3, 15}_1 ∨ b^{3, 15}_0 ∨ false c in DIMACS: -6434 6435 6436 0 c 3 does not represent an automaton state. c -(-b^{3, 15}_2 ∧ b^{3, 15}_1 ∧ b^{3, 15}_0 ∧ true) c in CNF: c b^{3, 15}_2 ∨ -b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ false c in DIMACS: 6434 -6435 -6436 0 c -3 does not represent an automaton state. c -( b^{3, 15}_2 ∧ b^{3, 15}_1 ∧ b^{3, 15}_0 ∧ true) c in CNF: c -b^{3, 15}_2 ∨ -b^{3, 15}_1 ∨ -b^{3, 15}_0 ∨ false c in DIMACS: -6434 -6435 -6436 0 c i = 16 c -2+1 --> -1 c ( b^{3, 16}_2 ∧ b^{3, 16}_1 ∧ -b^{3, 16}_0 ∧ p_48) -> ( b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ b^{3, 17}_0) c in CNF: c -b^{3, 16}_2 ∨ -b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ -p_48 ∨ b^{3, 17}_2 c -b^{3, 16}_2 ∨ -b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ -p_48 ∨ -b^{3, 17}_1 c -b^{3, 16}_2 ∨ -b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ -p_48 ∨ b^{3, 17}_0 c in DIMACS: -6437 -6438 6439 -48 6440 0 -6437 -6438 6439 -48 -6441 0 -6437 -6438 6439 -48 6442 0 c -1+1 --> 0 c ( b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ b^{3, 16}_0 ∧ p_48) -> (-b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ -b^{3, 17}_0) c in CNF: c -b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ -p_48 ∨ -b^{3, 17}_2 c -b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ -p_48 ∨ -b^{3, 17}_1 c -b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ -p_48 ∨ -b^{3, 17}_0 c in DIMACS: -6437 6438 -6439 -48 -6440 0 -6437 6438 -6439 -48 -6441 0 -6437 6438 -6439 -48 -6442 0 c 0+1 --> 1 c (-b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ -b^{3, 16}_0 ∧ p_48) -> (-b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ b^{3, 17}_0) c in CNF: c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ -p_48 ∨ -b^{3, 17}_2 c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ -p_48 ∨ -b^{3, 17}_1 c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ -p_48 ∨ b^{3, 17}_0 c in DIMACS: 6437 6438 6439 -48 -6440 0 6437 6438 6439 -48 -6441 0 6437 6438 6439 -48 6442 0 c 1+1 --> 2 c (-b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ b^{3, 16}_0 ∧ p_48) -> (-b^{3, 17}_2 ∧ b^{3, 17}_1 ∧ -b^{3, 17}_0) c in CNF: c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ -p_48 ∨ -b^{3, 17}_2 c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ -p_48 ∨ b^{3, 17}_1 c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ -p_48 ∨ -b^{3, 17}_0 c in DIMACS: 6437 6438 -6439 -48 -6440 0 6437 6438 -6439 -48 6441 0 6437 6438 -6439 -48 -6442 0 c 2+1 --> break c (-b^{3, 16}_2 ∧ b^{3, 16}_1 ∧ -b^{3, 16}_0 ∧ p_48) -> break c in CNF: c b^{3, 16}_2 ∨ -b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ -p_48 ∨ break c in DIMACS: 6437 -6438 6439 -48 1162 0 c 2-1 --> 1 c (-b^{3, 16}_2 ∧ b^{3, 16}_1 ∧ -b^{3, 16}_0 ∧ -p_48) -> (-b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ b^{3, 17}_0) c in CNF: c b^{3, 16}_2 ∨ -b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ p_48 ∨ -b^{3, 17}_2 c b^{3, 16}_2 ∨ -b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ p_48 ∨ -b^{3, 17}_1 c b^{3, 16}_2 ∨ -b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ p_48 ∨ b^{3, 17}_0 c in DIMACS: 6437 -6438 6439 48 -6440 0 6437 -6438 6439 48 -6441 0 6437 -6438 6439 48 6442 0 c 1-1 --> 0 c (-b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ b^{3, 16}_0 ∧ -p_48) -> (-b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ -b^{3, 17}_0) c in CNF: c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ p_48 ∨ -b^{3, 17}_2 c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ p_48 ∨ -b^{3, 17}_1 c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ p_48 ∨ -b^{3, 17}_0 c in DIMACS: 6437 6438 -6439 48 -6440 0 6437 6438 -6439 48 -6441 0 6437 6438 -6439 48 -6442 0 c 0-1 --> -1 c (-b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ -b^{3, 16}_0 ∧ -p_48) -> ( b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ b^{3, 17}_0) c in CNF: c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ p_48 ∨ b^{3, 17}_2 c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ p_48 ∨ -b^{3, 17}_1 c b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ p_48 ∨ b^{3, 17}_0 c in DIMACS: 6437 6438 6439 48 6440 0 6437 6438 6439 48 -6441 0 6437 6438 6439 48 6442 0 c -1-1 --> -2 c ( b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ b^{3, 16}_0 ∧ -p_48) -> ( b^{3, 17}_2 ∧ b^{3, 17}_1 ∧ -b^{3, 17}_0) c in CNF: c -b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ p_48 ∨ b^{3, 17}_2 c -b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ p_48 ∨ b^{3, 17}_1 c -b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ p_48 ∨ -b^{3, 17}_0 c in DIMACS: -6437 6438 -6439 48 6440 0 -6437 6438 -6439 48 6441 0 -6437 6438 -6439 48 -6442 0 c -2-1 --> break c ( b^{3, 16}_2 ∧ b^{3, 16}_1 ∧ -b^{3, 16}_0 ∧ -p_48) -> break c in CNF: c -b^{3, 16}_2 ∨ -b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ p_48 ∨ break c in DIMACS: -6437 -6438 6439 48 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 16}_2 ∧ -b^{3, 16}_1 ∧ -b^{3, 16}_0 ∧ true) c in CNF: c -b^{3, 16}_2 ∨ b^{3, 16}_1 ∨ b^{3, 16}_0 ∨ false c in DIMACS: -6437 6438 6439 0 c 3 does not represent an automaton state. c -(-b^{3, 16}_2 ∧ b^{3, 16}_1 ∧ b^{3, 16}_0 ∧ true) c in CNF: c b^{3, 16}_2 ∨ -b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ false c in DIMACS: 6437 -6438 -6439 0 c -3 does not represent an automaton state. c -( b^{3, 16}_2 ∧ b^{3, 16}_1 ∧ b^{3, 16}_0 ∧ true) c in CNF: c -b^{3, 16}_2 ∨ -b^{3, 16}_1 ∨ -b^{3, 16}_0 ∨ false c in DIMACS: -6437 -6438 -6439 0 c i = 17 c -2+1 --> -1 c ( b^{3, 17}_2 ∧ b^{3, 17}_1 ∧ -b^{3, 17}_0 ∧ p_51) -> ( b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ b^{3, 18}_0) c in CNF: c -b^{3, 17}_2 ∨ -b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ -p_51 ∨ b^{3, 18}_2 c -b^{3, 17}_2 ∨ -b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ -p_51 ∨ -b^{3, 18}_1 c -b^{3, 17}_2 ∨ -b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ -p_51 ∨ b^{3, 18}_0 c in DIMACS: -6440 -6441 6442 -51 6443 0 -6440 -6441 6442 -51 -6444 0 -6440 -6441 6442 -51 6445 0 c -1+1 --> 0 c ( b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ b^{3, 17}_0 ∧ p_51) -> (-b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ -b^{3, 18}_0) c in CNF: c -b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ -p_51 ∨ -b^{3, 18}_2 c -b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ -p_51 ∨ -b^{3, 18}_1 c -b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ -p_51 ∨ -b^{3, 18}_0 c in DIMACS: -6440 6441 -6442 -51 -6443 0 -6440 6441 -6442 -51 -6444 0 -6440 6441 -6442 -51 -6445 0 c 0+1 --> 1 c (-b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ -b^{3, 17}_0 ∧ p_51) -> (-b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ b^{3, 18}_0) c in CNF: c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ -p_51 ∨ -b^{3, 18}_2 c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ -p_51 ∨ -b^{3, 18}_1 c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ -p_51 ∨ b^{3, 18}_0 c in DIMACS: 6440 6441 6442 -51 -6443 0 6440 6441 6442 -51 -6444 0 6440 6441 6442 -51 6445 0 c 1+1 --> 2 c (-b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ b^{3, 17}_0 ∧ p_51) -> (-b^{3, 18}_2 ∧ b^{3, 18}_1 ∧ -b^{3, 18}_0) c in CNF: c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ -p_51 ∨ -b^{3, 18}_2 c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ -p_51 ∨ b^{3, 18}_1 c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ -p_51 ∨ -b^{3, 18}_0 c in DIMACS: 6440 6441 -6442 -51 -6443 0 6440 6441 -6442 -51 6444 0 6440 6441 -6442 -51 -6445 0 c 2+1 --> break c (-b^{3, 17}_2 ∧ b^{3, 17}_1 ∧ -b^{3, 17}_0 ∧ p_51) -> break c in CNF: c b^{3, 17}_2 ∨ -b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ -p_51 ∨ break c in DIMACS: 6440 -6441 6442 -51 1162 0 c 2-1 --> 1 c (-b^{3, 17}_2 ∧ b^{3, 17}_1 ∧ -b^{3, 17}_0 ∧ -p_51) -> (-b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ b^{3, 18}_0) c in CNF: c b^{3, 17}_2 ∨ -b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ p_51 ∨ -b^{3, 18}_2 c b^{3, 17}_2 ∨ -b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ p_51 ∨ -b^{3, 18}_1 c b^{3, 17}_2 ∨ -b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ p_51 ∨ b^{3, 18}_0 c in DIMACS: 6440 -6441 6442 51 -6443 0 6440 -6441 6442 51 -6444 0 6440 -6441 6442 51 6445 0 c 1-1 --> 0 c (-b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ b^{3, 17}_0 ∧ -p_51) -> (-b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ -b^{3, 18}_0) c in CNF: c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ p_51 ∨ -b^{3, 18}_2 c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ p_51 ∨ -b^{3, 18}_1 c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ p_51 ∨ -b^{3, 18}_0 c in DIMACS: 6440 6441 -6442 51 -6443 0 6440 6441 -6442 51 -6444 0 6440 6441 -6442 51 -6445 0 c 0-1 --> -1 c (-b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ -b^{3, 17}_0 ∧ -p_51) -> ( b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ b^{3, 18}_0) c in CNF: c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ p_51 ∨ b^{3, 18}_2 c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ p_51 ∨ -b^{3, 18}_1 c b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ p_51 ∨ b^{3, 18}_0 c in DIMACS: 6440 6441 6442 51 6443 0 6440 6441 6442 51 -6444 0 6440 6441 6442 51 6445 0 c -1-1 --> -2 c ( b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ b^{3, 17}_0 ∧ -p_51) -> ( b^{3, 18}_2 ∧ b^{3, 18}_1 ∧ -b^{3, 18}_0) c in CNF: c -b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ p_51 ∨ b^{3, 18}_2 c -b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ p_51 ∨ b^{3, 18}_1 c -b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ p_51 ∨ -b^{3, 18}_0 c in DIMACS: -6440 6441 -6442 51 6443 0 -6440 6441 -6442 51 6444 0 -6440 6441 -6442 51 -6445 0 c -2-1 --> break c ( b^{3, 17}_2 ∧ b^{3, 17}_1 ∧ -b^{3, 17}_0 ∧ -p_51) -> break c in CNF: c -b^{3, 17}_2 ∨ -b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ p_51 ∨ break c in DIMACS: -6440 -6441 6442 51 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 17}_2 ∧ -b^{3, 17}_1 ∧ -b^{3, 17}_0 ∧ true) c in CNF: c -b^{3, 17}_2 ∨ b^{3, 17}_1 ∨ b^{3, 17}_0 ∨ false c in DIMACS: -6440 6441 6442 0 c 3 does not represent an automaton state. c -(-b^{3, 17}_2 ∧ b^{3, 17}_1 ∧ b^{3, 17}_0 ∧ true) c in CNF: c b^{3, 17}_2 ∨ -b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ false c in DIMACS: 6440 -6441 -6442 0 c -3 does not represent an automaton state. c -( b^{3, 17}_2 ∧ b^{3, 17}_1 ∧ b^{3, 17}_0 ∧ true) c in CNF: c -b^{3, 17}_2 ∨ -b^{3, 17}_1 ∨ -b^{3, 17}_0 ∨ false c in DIMACS: -6440 -6441 -6442 0 c i = 18 c -2+1 --> -1 c ( b^{3, 18}_2 ∧ b^{3, 18}_1 ∧ -b^{3, 18}_0 ∧ p_54) -> ( b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ b^{3, 19}_0) c in CNF: c -b^{3, 18}_2 ∨ -b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ -p_54 ∨ b^{3, 19}_2 c -b^{3, 18}_2 ∨ -b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ -p_54 ∨ -b^{3, 19}_1 c -b^{3, 18}_2 ∨ -b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ -p_54 ∨ b^{3, 19}_0 c in DIMACS: -6443 -6444 6445 -54 6446 0 -6443 -6444 6445 -54 -6447 0 -6443 -6444 6445 -54 6448 0 c -1+1 --> 0 c ( b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ b^{3, 18}_0 ∧ p_54) -> (-b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ -b^{3, 19}_0) c in CNF: c -b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ -p_54 ∨ -b^{3, 19}_2 c -b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ -p_54 ∨ -b^{3, 19}_1 c -b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ -p_54 ∨ -b^{3, 19}_0 c in DIMACS: -6443 6444 -6445 -54 -6446 0 -6443 6444 -6445 -54 -6447 0 -6443 6444 -6445 -54 -6448 0 c 0+1 --> 1 c (-b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ -b^{3, 18}_0 ∧ p_54) -> (-b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ b^{3, 19}_0) c in CNF: c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ -p_54 ∨ -b^{3, 19}_2 c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ -p_54 ∨ -b^{3, 19}_1 c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ -p_54 ∨ b^{3, 19}_0 c in DIMACS: 6443 6444 6445 -54 -6446 0 6443 6444 6445 -54 -6447 0 6443 6444 6445 -54 6448 0 c 1+1 --> 2 c (-b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ b^{3, 18}_0 ∧ p_54) -> (-b^{3, 19}_2 ∧ b^{3, 19}_1 ∧ -b^{3, 19}_0) c in CNF: c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ -p_54 ∨ -b^{3, 19}_2 c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ -p_54 ∨ b^{3, 19}_1 c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ -p_54 ∨ -b^{3, 19}_0 c in DIMACS: 6443 6444 -6445 -54 -6446 0 6443 6444 -6445 -54 6447 0 6443 6444 -6445 -54 -6448 0 c 2+1 --> break c (-b^{3, 18}_2 ∧ b^{3, 18}_1 ∧ -b^{3, 18}_0 ∧ p_54) -> break c in CNF: c b^{3, 18}_2 ∨ -b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ -p_54 ∨ break c in DIMACS: 6443 -6444 6445 -54 1162 0 c 2-1 --> 1 c (-b^{3, 18}_2 ∧ b^{3, 18}_1 ∧ -b^{3, 18}_0 ∧ -p_54) -> (-b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ b^{3, 19}_0) c in CNF: c b^{3, 18}_2 ∨ -b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ p_54 ∨ -b^{3, 19}_2 c b^{3, 18}_2 ∨ -b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ p_54 ∨ -b^{3, 19}_1 c b^{3, 18}_2 ∨ -b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ p_54 ∨ b^{3, 19}_0 c in DIMACS: 6443 -6444 6445 54 -6446 0 6443 -6444 6445 54 -6447 0 6443 -6444 6445 54 6448 0 c 1-1 --> 0 c (-b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ b^{3, 18}_0 ∧ -p_54) -> (-b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ -b^{3, 19}_0) c in CNF: c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ p_54 ∨ -b^{3, 19}_2 c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ p_54 ∨ -b^{3, 19}_1 c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ p_54 ∨ -b^{3, 19}_0 c in DIMACS: 6443 6444 -6445 54 -6446 0 6443 6444 -6445 54 -6447 0 6443 6444 -6445 54 -6448 0 c 0-1 --> -1 c (-b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ -b^{3, 18}_0 ∧ -p_54) -> ( b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ b^{3, 19}_0) c in CNF: c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ p_54 ∨ b^{3, 19}_2 c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ p_54 ∨ -b^{3, 19}_1 c b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ p_54 ∨ b^{3, 19}_0 c in DIMACS: 6443 6444 6445 54 6446 0 6443 6444 6445 54 -6447 0 6443 6444 6445 54 6448 0 c -1-1 --> -2 c ( b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ b^{3, 18}_0 ∧ -p_54) -> ( b^{3, 19}_2 ∧ b^{3, 19}_1 ∧ -b^{3, 19}_0) c in CNF: c -b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ p_54 ∨ b^{3, 19}_2 c -b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ p_54 ∨ b^{3, 19}_1 c -b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ p_54 ∨ -b^{3, 19}_0 c in DIMACS: -6443 6444 -6445 54 6446 0 -6443 6444 -6445 54 6447 0 -6443 6444 -6445 54 -6448 0 c -2-1 --> break c ( b^{3, 18}_2 ∧ b^{3, 18}_1 ∧ -b^{3, 18}_0 ∧ -p_54) -> break c in CNF: c -b^{3, 18}_2 ∨ -b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ p_54 ∨ break c in DIMACS: -6443 -6444 6445 54 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 18}_2 ∧ -b^{3, 18}_1 ∧ -b^{3, 18}_0 ∧ true) c in CNF: c -b^{3, 18}_2 ∨ b^{3, 18}_1 ∨ b^{3, 18}_0 ∨ false c in DIMACS: -6443 6444 6445 0 c 3 does not represent an automaton state. c -(-b^{3, 18}_2 ∧ b^{3, 18}_1 ∧ b^{3, 18}_0 ∧ true) c in CNF: c b^{3, 18}_2 ∨ -b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ false c in DIMACS: 6443 -6444 -6445 0 c -3 does not represent an automaton state. c -( b^{3, 18}_2 ∧ b^{3, 18}_1 ∧ b^{3, 18}_0 ∧ true) c in CNF: c -b^{3, 18}_2 ∨ -b^{3, 18}_1 ∨ -b^{3, 18}_0 ∨ false c in DIMACS: -6443 -6444 -6445 0 c i = 19 c -2+1 --> -1 c ( b^{3, 19}_2 ∧ b^{3, 19}_1 ∧ -b^{3, 19}_0 ∧ p_57) -> ( b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ b^{3, 20}_0) c in CNF: c -b^{3, 19}_2 ∨ -b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ -p_57 ∨ b^{3, 20}_2 c -b^{3, 19}_2 ∨ -b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ -p_57 ∨ -b^{3, 20}_1 c -b^{3, 19}_2 ∨ -b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ -p_57 ∨ b^{3, 20}_0 c in DIMACS: -6446 -6447 6448 -57 6449 0 -6446 -6447 6448 -57 -6450 0 -6446 -6447 6448 -57 6451 0 c -1+1 --> 0 c ( b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ b^{3, 19}_0 ∧ p_57) -> (-b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ -b^{3, 20}_0) c in CNF: c -b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ -p_57 ∨ -b^{3, 20}_2 c -b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ -p_57 ∨ -b^{3, 20}_1 c -b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ -p_57 ∨ -b^{3, 20}_0 c in DIMACS: -6446 6447 -6448 -57 -6449 0 -6446 6447 -6448 -57 -6450 0 -6446 6447 -6448 -57 -6451 0 c 0+1 --> 1 c (-b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ -b^{3, 19}_0 ∧ p_57) -> (-b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ b^{3, 20}_0) c in CNF: c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ -p_57 ∨ -b^{3, 20}_2 c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ -p_57 ∨ -b^{3, 20}_1 c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ -p_57 ∨ b^{3, 20}_0 c in DIMACS: 6446 6447 6448 -57 -6449 0 6446 6447 6448 -57 -6450 0 6446 6447 6448 -57 6451 0 c 1+1 --> 2 c (-b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ b^{3, 19}_0 ∧ p_57) -> (-b^{3, 20}_2 ∧ b^{3, 20}_1 ∧ -b^{3, 20}_0) c in CNF: c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ -p_57 ∨ -b^{3, 20}_2 c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ -p_57 ∨ b^{3, 20}_1 c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ -p_57 ∨ -b^{3, 20}_0 c in DIMACS: 6446 6447 -6448 -57 -6449 0 6446 6447 -6448 -57 6450 0 6446 6447 -6448 -57 -6451 0 c 2+1 --> break c (-b^{3, 19}_2 ∧ b^{3, 19}_1 ∧ -b^{3, 19}_0 ∧ p_57) -> break c in CNF: c b^{3, 19}_2 ∨ -b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ -p_57 ∨ break c in DIMACS: 6446 -6447 6448 -57 1162 0 c 2-1 --> 1 c (-b^{3, 19}_2 ∧ b^{3, 19}_1 ∧ -b^{3, 19}_0 ∧ -p_57) -> (-b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ b^{3, 20}_0) c in CNF: c b^{3, 19}_2 ∨ -b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ p_57 ∨ -b^{3, 20}_2 c b^{3, 19}_2 ∨ -b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ p_57 ∨ -b^{3, 20}_1 c b^{3, 19}_2 ∨ -b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ p_57 ∨ b^{3, 20}_0 c in DIMACS: 6446 -6447 6448 57 -6449 0 6446 -6447 6448 57 -6450 0 6446 -6447 6448 57 6451 0 c 1-1 --> 0 c (-b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ b^{3, 19}_0 ∧ -p_57) -> (-b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ -b^{3, 20}_0) c in CNF: c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ p_57 ∨ -b^{3, 20}_2 c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ p_57 ∨ -b^{3, 20}_1 c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ p_57 ∨ -b^{3, 20}_0 c in DIMACS: 6446 6447 -6448 57 -6449 0 6446 6447 -6448 57 -6450 0 6446 6447 -6448 57 -6451 0 c 0-1 --> -1 c (-b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ -b^{3, 19}_0 ∧ -p_57) -> ( b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ b^{3, 20}_0) c in CNF: c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ p_57 ∨ b^{3, 20}_2 c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ p_57 ∨ -b^{3, 20}_1 c b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ p_57 ∨ b^{3, 20}_0 c in DIMACS: 6446 6447 6448 57 6449 0 6446 6447 6448 57 -6450 0 6446 6447 6448 57 6451 0 c -1-1 --> -2 c ( b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ b^{3, 19}_0 ∧ -p_57) -> ( b^{3, 20}_2 ∧ b^{3, 20}_1 ∧ -b^{3, 20}_0) c in CNF: c -b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ p_57 ∨ b^{3, 20}_2 c -b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ p_57 ∨ b^{3, 20}_1 c -b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ p_57 ∨ -b^{3, 20}_0 c in DIMACS: -6446 6447 -6448 57 6449 0 -6446 6447 -6448 57 6450 0 -6446 6447 -6448 57 -6451 0 c -2-1 --> break c ( b^{3, 19}_2 ∧ b^{3, 19}_1 ∧ -b^{3, 19}_0 ∧ -p_57) -> break c in CNF: c -b^{3, 19}_2 ∨ -b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ p_57 ∨ break c in DIMACS: -6446 -6447 6448 57 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 19}_2 ∧ -b^{3, 19}_1 ∧ -b^{3, 19}_0 ∧ true) c in CNF: c -b^{3, 19}_2 ∨ b^{3, 19}_1 ∨ b^{3, 19}_0 ∨ false c in DIMACS: -6446 6447 6448 0 c 3 does not represent an automaton state. c -(-b^{3, 19}_2 ∧ b^{3, 19}_1 ∧ b^{3, 19}_0 ∧ true) c in CNF: c b^{3, 19}_2 ∨ -b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ false c in DIMACS: 6446 -6447 -6448 0 c -3 does not represent an automaton state. c -( b^{3, 19}_2 ∧ b^{3, 19}_1 ∧ b^{3, 19}_0 ∧ true) c in CNF: c -b^{3, 19}_2 ∨ -b^{3, 19}_1 ∨ -b^{3, 19}_0 ∨ false c in DIMACS: -6446 -6447 -6448 0 c i = 20 c -2+1 --> -1 c ( b^{3, 20}_2 ∧ b^{3, 20}_1 ∧ -b^{3, 20}_0 ∧ p_60) -> ( b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ b^{3, 21}_0) c in CNF: c -b^{3, 20}_2 ∨ -b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ -p_60 ∨ b^{3, 21}_2 c -b^{3, 20}_2 ∨ -b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ -p_60 ∨ -b^{3, 21}_1 c -b^{3, 20}_2 ∨ -b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ -p_60 ∨ b^{3, 21}_0 c in DIMACS: -6449 -6450 6451 -60 6452 0 -6449 -6450 6451 -60 -6453 0 -6449 -6450 6451 -60 6454 0 c -1+1 --> 0 c ( b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ b^{3, 20}_0 ∧ p_60) -> (-b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ -b^{3, 21}_0) c in CNF: c -b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ -p_60 ∨ -b^{3, 21}_2 c -b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ -p_60 ∨ -b^{3, 21}_1 c -b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ -p_60 ∨ -b^{3, 21}_0 c in DIMACS: -6449 6450 -6451 -60 -6452 0 -6449 6450 -6451 -60 -6453 0 -6449 6450 -6451 -60 -6454 0 c 0+1 --> 1 c (-b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ -b^{3, 20}_0 ∧ p_60) -> (-b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ b^{3, 21}_0) c in CNF: c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ -p_60 ∨ -b^{3, 21}_2 c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ -p_60 ∨ -b^{3, 21}_1 c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ -p_60 ∨ b^{3, 21}_0 c in DIMACS: 6449 6450 6451 -60 -6452 0 6449 6450 6451 -60 -6453 0 6449 6450 6451 -60 6454 0 c 1+1 --> 2 c (-b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ b^{3, 20}_0 ∧ p_60) -> (-b^{3, 21}_2 ∧ b^{3, 21}_1 ∧ -b^{3, 21}_0) c in CNF: c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ -p_60 ∨ -b^{3, 21}_2 c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ -p_60 ∨ b^{3, 21}_1 c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ -p_60 ∨ -b^{3, 21}_0 c in DIMACS: 6449 6450 -6451 -60 -6452 0 6449 6450 -6451 -60 6453 0 6449 6450 -6451 -60 -6454 0 c 2+1 --> break c (-b^{3, 20}_2 ∧ b^{3, 20}_1 ∧ -b^{3, 20}_0 ∧ p_60) -> break c in CNF: c b^{3, 20}_2 ∨ -b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ -p_60 ∨ break c in DIMACS: 6449 -6450 6451 -60 1162 0 c 2-1 --> 1 c (-b^{3, 20}_2 ∧ b^{3, 20}_1 ∧ -b^{3, 20}_0 ∧ -p_60) -> (-b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ b^{3, 21}_0) c in CNF: c b^{3, 20}_2 ∨ -b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ p_60 ∨ -b^{3, 21}_2 c b^{3, 20}_2 ∨ -b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ p_60 ∨ -b^{3, 21}_1 c b^{3, 20}_2 ∨ -b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ p_60 ∨ b^{3, 21}_0 c in DIMACS: 6449 -6450 6451 60 -6452 0 6449 -6450 6451 60 -6453 0 6449 -6450 6451 60 6454 0 c 1-1 --> 0 c (-b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ b^{3, 20}_0 ∧ -p_60) -> (-b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ -b^{3, 21}_0) c in CNF: c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ p_60 ∨ -b^{3, 21}_2 c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ p_60 ∨ -b^{3, 21}_1 c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ p_60 ∨ -b^{3, 21}_0 c in DIMACS: 6449 6450 -6451 60 -6452 0 6449 6450 -6451 60 -6453 0 6449 6450 -6451 60 -6454 0 c 0-1 --> -1 c (-b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ -b^{3, 20}_0 ∧ -p_60) -> ( b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ b^{3, 21}_0) c in CNF: c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ p_60 ∨ b^{3, 21}_2 c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ p_60 ∨ -b^{3, 21}_1 c b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ p_60 ∨ b^{3, 21}_0 c in DIMACS: 6449 6450 6451 60 6452 0 6449 6450 6451 60 -6453 0 6449 6450 6451 60 6454 0 c -1-1 --> -2 c ( b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ b^{3, 20}_0 ∧ -p_60) -> ( b^{3, 21}_2 ∧ b^{3, 21}_1 ∧ -b^{3, 21}_0) c in CNF: c -b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ p_60 ∨ b^{3, 21}_2 c -b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ p_60 ∨ b^{3, 21}_1 c -b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ p_60 ∨ -b^{3, 21}_0 c in DIMACS: -6449 6450 -6451 60 6452 0 -6449 6450 -6451 60 6453 0 -6449 6450 -6451 60 -6454 0 c -2-1 --> break c ( b^{3, 20}_2 ∧ b^{3, 20}_1 ∧ -b^{3, 20}_0 ∧ -p_60) -> break c in CNF: c -b^{3, 20}_2 ∨ -b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ p_60 ∨ break c in DIMACS: -6449 -6450 6451 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 20}_2 ∧ -b^{3, 20}_1 ∧ -b^{3, 20}_0 ∧ true) c in CNF: c -b^{3, 20}_2 ∨ b^{3, 20}_1 ∨ b^{3, 20}_0 ∨ false c in DIMACS: -6449 6450 6451 0 c 3 does not represent an automaton state. c -(-b^{3, 20}_2 ∧ b^{3, 20}_1 ∧ b^{3, 20}_0 ∧ true) c in CNF: c b^{3, 20}_2 ∨ -b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ false c in DIMACS: 6449 -6450 -6451 0 c -3 does not represent an automaton state. c -( b^{3, 20}_2 ∧ b^{3, 20}_1 ∧ b^{3, 20}_0 ∧ true) c in CNF: c -b^{3, 20}_2 ∨ -b^{3, 20}_1 ∨ -b^{3, 20}_0 ∨ false c in DIMACS: -6449 -6450 -6451 0 c i = 21 c -2+1 --> -1 c ( b^{3, 21}_2 ∧ b^{3, 21}_1 ∧ -b^{3, 21}_0 ∧ p_63) -> ( b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ b^{3, 22}_0) c in CNF: c -b^{3, 21}_2 ∨ -b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ -p_63 ∨ b^{3, 22}_2 c -b^{3, 21}_2 ∨ -b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ -p_63 ∨ -b^{3, 22}_1 c -b^{3, 21}_2 ∨ -b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ -p_63 ∨ b^{3, 22}_0 c in DIMACS: -6452 -6453 6454 -63 6455 0 -6452 -6453 6454 -63 -6456 0 -6452 -6453 6454 -63 6457 0 c -1+1 --> 0 c ( b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ b^{3, 21}_0 ∧ p_63) -> (-b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ -b^{3, 22}_0) c in CNF: c -b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ -p_63 ∨ -b^{3, 22}_2 c -b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ -p_63 ∨ -b^{3, 22}_1 c -b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ -p_63 ∨ -b^{3, 22}_0 c in DIMACS: -6452 6453 -6454 -63 -6455 0 -6452 6453 -6454 -63 -6456 0 -6452 6453 -6454 -63 -6457 0 c 0+1 --> 1 c (-b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ -b^{3, 21}_0 ∧ p_63) -> (-b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ b^{3, 22}_0) c in CNF: c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ -p_63 ∨ -b^{3, 22}_2 c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ -p_63 ∨ -b^{3, 22}_1 c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ -p_63 ∨ b^{3, 22}_0 c in DIMACS: 6452 6453 6454 -63 -6455 0 6452 6453 6454 -63 -6456 0 6452 6453 6454 -63 6457 0 c 1+1 --> 2 c (-b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ b^{3, 21}_0 ∧ p_63) -> (-b^{3, 22}_2 ∧ b^{3, 22}_1 ∧ -b^{3, 22}_0) c in CNF: c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ -p_63 ∨ -b^{3, 22}_2 c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ -p_63 ∨ b^{3, 22}_1 c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ -p_63 ∨ -b^{3, 22}_0 c in DIMACS: 6452 6453 -6454 -63 -6455 0 6452 6453 -6454 -63 6456 0 6452 6453 -6454 -63 -6457 0 c 2+1 --> break c (-b^{3, 21}_2 ∧ b^{3, 21}_1 ∧ -b^{3, 21}_0 ∧ p_63) -> break c in CNF: c b^{3, 21}_2 ∨ -b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ -p_63 ∨ break c in DIMACS: 6452 -6453 6454 -63 1162 0 c 2-1 --> 1 c (-b^{3, 21}_2 ∧ b^{3, 21}_1 ∧ -b^{3, 21}_0 ∧ -p_63) -> (-b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ b^{3, 22}_0) c in CNF: c b^{3, 21}_2 ∨ -b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ p_63 ∨ -b^{3, 22}_2 c b^{3, 21}_2 ∨ -b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ p_63 ∨ -b^{3, 22}_1 c b^{3, 21}_2 ∨ -b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ p_63 ∨ b^{3, 22}_0 c in DIMACS: 6452 -6453 6454 63 -6455 0 6452 -6453 6454 63 -6456 0 6452 -6453 6454 63 6457 0 c 1-1 --> 0 c (-b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ b^{3, 21}_0 ∧ -p_63) -> (-b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ -b^{3, 22}_0) c in CNF: c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ p_63 ∨ -b^{3, 22}_2 c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ p_63 ∨ -b^{3, 22}_1 c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ p_63 ∨ -b^{3, 22}_0 c in DIMACS: 6452 6453 -6454 63 -6455 0 6452 6453 -6454 63 -6456 0 6452 6453 -6454 63 -6457 0 c 0-1 --> -1 c (-b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ -b^{3, 21}_0 ∧ -p_63) -> ( b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ b^{3, 22}_0) c in CNF: c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ p_63 ∨ b^{3, 22}_2 c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ p_63 ∨ -b^{3, 22}_1 c b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ p_63 ∨ b^{3, 22}_0 c in DIMACS: 6452 6453 6454 63 6455 0 6452 6453 6454 63 -6456 0 6452 6453 6454 63 6457 0 c -1-1 --> -2 c ( b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ b^{3, 21}_0 ∧ -p_63) -> ( b^{3, 22}_2 ∧ b^{3, 22}_1 ∧ -b^{3, 22}_0) c in CNF: c -b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ p_63 ∨ b^{3, 22}_2 c -b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ p_63 ∨ b^{3, 22}_1 c -b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ p_63 ∨ -b^{3, 22}_0 c in DIMACS: -6452 6453 -6454 63 6455 0 -6452 6453 -6454 63 6456 0 -6452 6453 -6454 63 -6457 0 c -2-1 --> break c ( b^{3, 21}_2 ∧ b^{3, 21}_1 ∧ -b^{3, 21}_0 ∧ -p_63) -> break c in CNF: c -b^{3, 21}_2 ∨ -b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ p_63 ∨ break c in DIMACS: -6452 -6453 6454 63 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 21}_2 ∧ -b^{3, 21}_1 ∧ -b^{3, 21}_0 ∧ true) c in CNF: c -b^{3, 21}_2 ∨ b^{3, 21}_1 ∨ b^{3, 21}_0 ∨ false c in DIMACS: -6452 6453 6454 0 c 3 does not represent an automaton state. c -(-b^{3, 21}_2 ∧ b^{3, 21}_1 ∧ b^{3, 21}_0 ∧ true) c in CNF: c b^{3, 21}_2 ∨ -b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ false c in DIMACS: 6452 -6453 -6454 0 c -3 does not represent an automaton state. c -( b^{3, 21}_2 ∧ b^{3, 21}_1 ∧ b^{3, 21}_0 ∧ true) c in CNF: c -b^{3, 21}_2 ∨ -b^{3, 21}_1 ∨ -b^{3, 21}_0 ∨ false c in DIMACS: -6452 -6453 -6454 0 c i = 22 c -2+1 --> -1 c ( b^{3, 22}_2 ∧ b^{3, 22}_1 ∧ -b^{3, 22}_0 ∧ p_66) -> ( b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ b^{3, 23}_0) c in CNF: c -b^{3, 22}_2 ∨ -b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ -p_66 ∨ b^{3, 23}_2 c -b^{3, 22}_2 ∨ -b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ -p_66 ∨ -b^{3, 23}_1 c -b^{3, 22}_2 ∨ -b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ -p_66 ∨ b^{3, 23}_0 c in DIMACS: -6455 -6456 6457 -66 6458 0 -6455 -6456 6457 -66 -6459 0 -6455 -6456 6457 -66 6460 0 c -1+1 --> 0 c ( b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ b^{3, 22}_0 ∧ p_66) -> (-b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ -b^{3, 23}_0) c in CNF: c -b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ -p_66 ∨ -b^{3, 23}_2 c -b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ -p_66 ∨ -b^{3, 23}_1 c -b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ -p_66 ∨ -b^{3, 23}_0 c in DIMACS: -6455 6456 -6457 -66 -6458 0 -6455 6456 -6457 -66 -6459 0 -6455 6456 -6457 -66 -6460 0 c 0+1 --> 1 c (-b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ -b^{3, 22}_0 ∧ p_66) -> (-b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ b^{3, 23}_0) c in CNF: c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ -p_66 ∨ -b^{3, 23}_2 c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ -p_66 ∨ -b^{3, 23}_1 c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ -p_66 ∨ b^{3, 23}_0 c in DIMACS: 6455 6456 6457 -66 -6458 0 6455 6456 6457 -66 -6459 0 6455 6456 6457 -66 6460 0 c 1+1 --> 2 c (-b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ b^{3, 22}_0 ∧ p_66) -> (-b^{3, 23}_2 ∧ b^{3, 23}_1 ∧ -b^{3, 23}_0) c in CNF: c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ -p_66 ∨ -b^{3, 23}_2 c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ -p_66 ∨ b^{3, 23}_1 c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ -p_66 ∨ -b^{3, 23}_0 c in DIMACS: 6455 6456 -6457 -66 -6458 0 6455 6456 -6457 -66 6459 0 6455 6456 -6457 -66 -6460 0 c 2+1 --> break c (-b^{3, 22}_2 ∧ b^{3, 22}_1 ∧ -b^{3, 22}_0 ∧ p_66) -> break c in CNF: c b^{3, 22}_2 ∨ -b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ -p_66 ∨ break c in DIMACS: 6455 -6456 6457 -66 1162 0 c 2-1 --> 1 c (-b^{3, 22}_2 ∧ b^{3, 22}_1 ∧ -b^{3, 22}_0 ∧ -p_66) -> (-b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ b^{3, 23}_0) c in CNF: c b^{3, 22}_2 ∨ -b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ p_66 ∨ -b^{3, 23}_2 c b^{3, 22}_2 ∨ -b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ p_66 ∨ -b^{3, 23}_1 c b^{3, 22}_2 ∨ -b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ p_66 ∨ b^{3, 23}_0 c in DIMACS: 6455 -6456 6457 66 -6458 0 6455 -6456 6457 66 -6459 0 6455 -6456 6457 66 6460 0 c 1-1 --> 0 c (-b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ b^{3, 22}_0 ∧ -p_66) -> (-b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ -b^{3, 23}_0) c in CNF: c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ p_66 ∨ -b^{3, 23}_2 c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ p_66 ∨ -b^{3, 23}_1 c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ p_66 ∨ -b^{3, 23}_0 c in DIMACS: 6455 6456 -6457 66 -6458 0 6455 6456 -6457 66 -6459 0 6455 6456 -6457 66 -6460 0 c 0-1 --> -1 c (-b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ -b^{3, 22}_0 ∧ -p_66) -> ( b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ b^{3, 23}_0) c in CNF: c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ p_66 ∨ b^{3, 23}_2 c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ p_66 ∨ -b^{3, 23}_1 c b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ p_66 ∨ b^{3, 23}_0 c in DIMACS: 6455 6456 6457 66 6458 0 6455 6456 6457 66 -6459 0 6455 6456 6457 66 6460 0 c -1-1 --> -2 c ( b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ b^{3, 22}_0 ∧ -p_66) -> ( b^{3, 23}_2 ∧ b^{3, 23}_1 ∧ -b^{3, 23}_0) c in CNF: c -b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ p_66 ∨ b^{3, 23}_2 c -b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ p_66 ∨ b^{3, 23}_1 c -b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ p_66 ∨ -b^{3, 23}_0 c in DIMACS: -6455 6456 -6457 66 6458 0 -6455 6456 -6457 66 6459 0 -6455 6456 -6457 66 -6460 0 c -2-1 --> break c ( b^{3, 22}_2 ∧ b^{3, 22}_1 ∧ -b^{3, 22}_0 ∧ -p_66) -> break c in CNF: c -b^{3, 22}_2 ∨ -b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ p_66 ∨ break c in DIMACS: -6455 -6456 6457 66 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 22}_2 ∧ -b^{3, 22}_1 ∧ -b^{3, 22}_0 ∧ true) c in CNF: c -b^{3, 22}_2 ∨ b^{3, 22}_1 ∨ b^{3, 22}_0 ∨ false c in DIMACS: -6455 6456 6457 0 c 3 does not represent an automaton state. c -(-b^{3, 22}_2 ∧ b^{3, 22}_1 ∧ b^{3, 22}_0 ∧ true) c in CNF: c b^{3, 22}_2 ∨ -b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ false c in DIMACS: 6455 -6456 -6457 0 c -3 does not represent an automaton state. c -( b^{3, 22}_2 ∧ b^{3, 22}_1 ∧ b^{3, 22}_0 ∧ true) c in CNF: c -b^{3, 22}_2 ∨ -b^{3, 22}_1 ∨ -b^{3, 22}_0 ∨ false c in DIMACS: -6455 -6456 -6457 0 c i = 23 c -2+1 --> -1 c ( b^{3, 23}_2 ∧ b^{3, 23}_1 ∧ -b^{3, 23}_0 ∧ p_69) -> ( b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ b^{3, 24}_0) c in CNF: c -b^{3, 23}_2 ∨ -b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ -p_69 ∨ b^{3, 24}_2 c -b^{3, 23}_2 ∨ -b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ -p_69 ∨ -b^{3, 24}_1 c -b^{3, 23}_2 ∨ -b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ -p_69 ∨ b^{3, 24}_0 c in DIMACS: -6458 -6459 6460 -69 6461 0 -6458 -6459 6460 -69 -6462 0 -6458 -6459 6460 -69 6463 0 c -1+1 --> 0 c ( b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ b^{3, 23}_0 ∧ p_69) -> (-b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ -b^{3, 24}_0) c in CNF: c -b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ -p_69 ∨ -b^{3, 24}_2 c -b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ -p_69 ∨ -b^{3, 24}_1 c -b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ -p_69 ∨ -b^{3, 24}_0 c in DIMACS: -6458 6459 -6460 -69 -6461 0 -6458 6459 -6460 -69 -6462 0 -6458 6459 -6460 -69 -6463 0 c 0+1 --> 1 c (-b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ -b^{3, 23}_0 ∧ p_69) -> (-b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ b^{3, 24}_0) c in CNF: c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ -p_69 ∨ -b^{3, 24}_2 c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ -p_69 ∨ -b^{3, 24}_1 c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ -p_69 ∨ b^{3, 24}_0 c in DIMACS: 6458 6459 6460 -69 -6461 0 6458 6459 6460 -69 -6462 0 6458 6459 6460 -69 6463 0 c 1+1 --> 2 c (-b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ b^{3, 23}_0 ∧ p_69) -> (-b^{3, 24}_2 ∧ b^{3, 24}_1 ∧ -b^{3, 24}_0) c in CNF: c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ -p_69 ∨ -b^{3, 24}_2 c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ -p_69 ∨ b^{3, 24}_1 c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ -p_69 ∨ -b^{3, 24}_0 c in DIMACS: 6458 6459 -6460 -69 -6461 0 6458 6459 -6460 -69 6462 0 6458 6459 -6460 -69 -6463 0 c 2+1 --> break c (-b^{3, 23}_2 ∧ b^{3, 23}_1 ∧ -b^{3, 23}_0 ∧ p_69) -> break c in CNF: c b^{3, 23}_2 ∨ -b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ -p_69 ∨ break c in DIMACS: 6458 -6459 6460 -69 1162 0 c 2-1 --> 1 c (-b^{3, 23}_2 ∧ b^{3, 23}_1 ∧ -b^{3, 23}_0 ∧ -p_69) -> (-b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ b^{3, 24}_0) c in CNF: c b^{3, 23}_2 ∨ -b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ p_69 ∨ -b^{3, 24}_2 c b^{3, 23}_2 ∨ -b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ p_69 ∨ -b^{3, 24}_1 c b^{3, 23}_2 ∨ -b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ p_69 ∨ b^{3, 24}_0 c in DIMACS: 6458 -6459 6460 69 -6461 0 6458 -6459 6460 69 -6462 0 6458 -6459 6460 69 6463 0 c 1-1 --> 0 c (-b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ b^{3, 23}_0 ∧ -p_69) -> (-b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ -b^{3, 24}_0) c in CNF: c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ p_69 ∨ -b^{3, 24}_2 c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ p_69 ∨ -b^{3, 24}_1 c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ p_69 ∨ -b^{3, 24}_0 c in DIMACS: 6458 6459 -6460 69 -6461 0 6458 6459 -6460 69 -6462 0 6458 6459 -6460 69 -6463 0 c 0-1 --> -1 c (-b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ -b^{3, 23}_0 ∧ -p_69) -> ( b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ b^{3, 24}_0) c in CNF: c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ p_69 ∨ b^{3, 24}_2 c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ p_69 ∨ -b^{3, 24}_1 c b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ p_69 ∨ b^{3, 24}_0 c in DIMACS: 6458 6459 6460 69 6461 0 6458 6459 6460 69 -6462 0 6458 6459 6460 69 6463 0 c -1-1 --> -2 c ( b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ b^{3, 23}_0 ∧ -p_69) -> ( b^{3, 24}_2 ∧ b^{3, 24}_1 ∧ -b^{3, 24}_0) c in CNF: c -b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ p_69 ∨ b^{3, 24}_2 c -b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ p_69 ∨ b^{3, 24}_1 c -b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ p_69 ∨ -b^{3, 24}_0 c in DIMACS: -6458 6459 -6460 69 6461 0 -6458 6459 -6460 69 6462 0 -6458 6459 -6460 69 -6463 0 c -2-1 --> break c ( b^{3, 23}_2 ∧ b^{3, 23}_1 ∧ -b^{3, 23}_0 ∧ -p_69) -> break c in CNF: c -b^{3, 23}_2 ∨ -b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ p_69 ∨ break c in DIMACS: -6458 -6459 6460 69 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 23}_2 ∧ -b^{3, 23}_1 ∧ -b^{3, 23}_0 ∧ true) c in CNF: c -b^{3, 23}_2 ∨ b^{3, 23}_1 ∨ b^{3, 23}_0 ∨ false c in DIMACS: -6458 6459 6460 0 c 3 does not represent an automaton state. c -(-b^{3, 23}_2 ∧ b^{3, 23}_1 ∧ b^{3, 23}_0 ∧ true) c in CNF: c b^{3, 23}_2 ∨ -b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ false c in DIMACS: 6458 -6459 -6460 0 c -3 does not represent an automaton state. c -( b^{3, 23}_2 ∧ b^{3, 23}_1 ∧ b^{3, 23}_0 ∧ true) c in CNF: c -b^{3, 23}_2 ∨ -b^{3, 23}_1 ∨ -b^{3, 23}_0 ∨ false c in DIMACS: -6458 -6459 -6460 0 c i = 24 c -2+1 --> -1 c ( b^{3, 24}_2 ∧ b^{3, 24}_1 ∧ -b^{3, 24}_0 ∧ p_72) -> ( b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ b^{3, 25}_0) c in CNF: c -b^{3, 24}_2 ∨ -b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ -p_72 ∨ b^{3, 25}_2 c -b^{3, 24}_2 ∨ -b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ -p_72 ∨ -b^{3, 25}_1 c -b^{3, 24}_2 ∨ -b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ -p_72 ∨ b^{3, 25}_0 c in DIMACS: -6461 -6462 6463 -72 6464 0 -6461 -6462 6463 -72 -6465 0 -6461 -6462 6463 -72 6466 0 c -1+1 --> 0 c ( b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ b^{3, 24}_0 ∧ p_72) -> (-b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ -b^{3, 25}_0) c in CNF: c -b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ -p_72 ∨ -b^{3, 25}_2 c -b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ -p_72 ∨ -b^{3, 25}_1 c -b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ -p_72 ∨ -b^{3, 25}_0 c in DIMACS: -6461 6462 -6463 -72 -6464 0 -6461 6462 -6463 -72 -6465 0 -6461 6462 -6463 -72 -6466 0 c 0+1 --> 1 c (-b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ -b^{3, 24}_0 ∧ p_72) -> (-b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ b^{3, 25}_0) c in CNF: c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ -p_72 ∨ -b^{3, 25}_2 c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ -p_72 ∨ -b^{3, 25}_1 c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ -p_72 ∨ b^{3, 25}_0 c in DIMACS: 6461 6462 6463 -72 -6464 0 6461 6462 6463 -72 -6465 0 6461 6462 6463 -72 6466 0 c 1+1 --> 2 c (-b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ b^{3, 24}_0 ∧ p_72) -> (-b^{3, 25}_2 ∧ b^{3, 25}_1 ∧ -b^{3, 25}_0) c in CNF: c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ -p_72 ∨ -b^{3, 25}_2 c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ -p_72 ∨ b^{3, 25}_1 c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ -p_72 ∨ -b^{3, 25}_0 c in DIMACS: 6461 6462 -6463 -72 -6464 0 6461 6462 -6463 -72 6465 0 6461 6462 -6463 -72 -6466 0 c 2+1 --> break c (-b^{3, 24}_2 ∧ b^{3, 24}_1 ∧ -b^{3, 24}_0 ∧ p_72) -> break c in CNF: c b^{3, 24}_2 ∨ -b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ -p_72 ∨ break c in DIMACS: 6461 -6462 6463 -72 1162 0 c 2-1 --> 1 c (-b^{3, 24}_2 ∧ b^{3, 24}_1 ∧ -b^{3, 24}_0 ∧ -p_72) -> (-b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ b^{3, 25}_0) c in CNF: c b^{3, 24}_2 ∨ -b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ p_72 ∨ -b^{3, 25}_2 c b^{3, 24}_2 ∨ -b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ p_72 ∨ -b^{3, 25}_1 c b^{3, 24}_2 ∨ -b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ p_72 ∨ b^{3, 25}_0 c in DIMACS: 6461 -6462 6463 72 -6464 0 6461 -6462 6463 72 -6465 0 6461 -6462 6463 72 6466 0 c 1-1 --> 0 c (-b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ b^{3, 24}_0 ∧ -p_72) -> (-b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ -b^{3, 25}_0) c in CNF: c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ p_72 ∨ -b^{3, 25}_2 c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ p_72 ∨ -b^{3, 25}_1 c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ p_72 ∨ -b^{3, 25}_0 c in DIMACS: 6461 6462 -6463 72 -6464 0 6461 6462 -6463 72 -6465 0 6461 6462 -6463 72 -6466 0 c 0-1 --> -1 c (-b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ -b^{3, 24}_0 ∧ -p_72) -> ( b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ b^{3, 25}_0) c in CNF: c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ p_72 ∨ b^{3, 25}_2 c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ p_72 ∨ -b^{3, 25}_1 c b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ p_72 ∨ b^{3, 25}_0 c in DIMACS: 6461 6462 6463 72 6464 0 6461 6462 6463 72 -6465 0 6461 6462 6463 72 6466 0 c -1-1 --> -2 c ( b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ b^{3, 24}_0 ∧ -p_72) -> ( b^{3, 25}_2 ∧ b^{3, 25}_1 ∧ -b^{3, 25}_0) c in CNF: c -b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ p_72 ∨ b^{3, 25}_2 c -b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ p_72 ∨ b^{3, 25}_1 c -b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ p_72 ∨ -b^{3, 25}_0 c in DIMACS: -6461 6462 -6463 72 6464 0 -6461 6462 -6463 72 6465 0 -6461 6462 -6463 72 -6466 0 c -2-1 --> break c ( b^{3, 24}_2 ∧ b^{3, 24}_1 ∧ -b^{3, 24}_0 ∧ -p_72) -> break c in CNF: c -b^{3, 24}_2 ∨ -b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ p_72 ∨ break c in DIMACS: -6461 -6462 6463 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 24}_2 ∧ -b^{3, 24}_1 ∧ -b^{3, 24}_0 ∧ true) c in CNF: c -b^{3, 24}_2 ∨ b^{3, 24}_1 ∨ b^{3, 24}_0 ∨ false c in DIMACS: -6461 6462 6463 0 c 3 does not represent an automaton state. c -(-b^{3, 24}_2 ∧ b^{3, 24}_1 ∧ b^{3, 24}_0 ∧ true) c in CNF: c b^{3, 24}_2 ∨ -b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ false c in DIMACS: 6461 -6462 -6463 0 c -3 does not represent an automaton state. c -( b^{3, 24}_2 ∧ b^{3, 24}_1 ∧ b^{3, 24}_0 ∧ true) c in CNF: c -b^{3, 24}_2 ∨ -b^{3, 24}_1 ∨ -b^{3, 24}_0 ∨ false c in DIMACS: -6461 -6462 -6463 0 c i = 25 c -2+1 --> -1 c ( b^{3, 25}_2 ∧ b^{3, 25}_1 ∧ -b^{3, 25}_0 ∧ p_75) -> ( b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ b^{3, 26}_0) c in CNF: c -b^{3, 25}_2 ∨ -b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ -p_75 ∨ b^{3, 26}_2 c -b^{3, 25}_2 ∨ -b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ -p_75 ∨ -b^{3, 26}_1 c -b^{3, 25}_2 ∨ -b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ -p_75 ∨ b^{3, 26}_0 c in DIMACS: -6464 -6465 6466 -75 6467 0 -6464 -6465 6466 -75 -6468 0 -6464 -6465 6466 -75 6469 0 c -1+1 --> 0 c ( b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ b^{3, 25}_0 ∧ p_75) -> (-b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ -b^{3, 26}_0) c in CNF: c -b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ -p_75 ∨ -b^{3, 26}_2 c -b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ -p_75 ∨ -b^{3, 26}_1 c -b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ -p_75 ∨ -b^{3, 26}_0 c in DIMACS: -6464 6465 -6466 -75 -6467 0 -6464 6465 -6466 -75 -6468 0 -6464 6465 -6466 -75 -6469 0 c 0+1 --> 1 c (-b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ -b^{3, 25}_0 ∧ p_75) -> (-b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ b^{3, 26}_0) c in CNF: c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ -p_75 ∨ -b^{3, 26}_2 c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ -p_75 ∨ -b^{3, 26}_1 c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ -p_75 ∨ b^{3, 26}_0 c in DIMACS: 6464 6465 6466 -75 -6467 0 6464 6465 6466 -75 -6468 0 6464 6465 6466 -75 6469 0 c 1+1 --> 2 c (-b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ b^{3, 25}_0 ∧ p_75) -> (-b^{3, 26}_2 ∧ b^{3, 26}_1 ∧ -b^{3, 26}_0) c in CNF: c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ -p_75 ∨ -b^{3, 26}_2 c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ -p_75 ∨ b^{3, 26}_1 c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ -p_75 ∨ -b^{3, 26}_0 c in DIMACS: 6464 6465 -6466 -75 -6467 0 6464 6465 -6466 -75 6468 0 6464 6465 -6466 -75 -6469 0 c 2+1 --> break c (-b^{3, 25}_2 ∧ b^{3, 25}_1 ∧ -b^{3, 25}_0 ∧ p_75) -> break c in CNF: c b^{3, 25}_2 ∨ -b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ -p_75 ∨ break c in DIMACS: 6464 -6465 6466 -75 1162 0 c 2-1 --> 1 c (-b^{3, 25}_2 ∧ b^{3, 25}_1 ∧ -b^{3, 25}_0 ∧ -p_75) -> (-b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ b^{3, 26}_0) c in CNF: c b^{3, 25}_2 ∨ -b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ p_75 ∨ -b^{3, 26}_2 c b^{3, 25}_2 ∨ -b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ p_75 ∨ -b^{3, 26}_1 c b^{3, 25}_2 ∨ -b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ p_75 ∨ b^{3, 26}_0 c in DIMACS: 6464 -6465 6466 75 -6467 0 6464 -6465 6466 75 -6468 0 6464 -6465 6466 75 6469 0 c 1-1 --> 0 c (-b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ b^{3, 25}_0 ∧ -p_75) -> (-b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ -b^{3, 26}_0) c in CNF: c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ p_75 ∨ -b^{3, 26}_2 c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ p_75 ∨ -b^{3, 26}_1 c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ p_75 ∨ -b^{3, 26}_0 c in DIMACS: 6464 6465 -6466 75 -6467 0 6464 6465 -6466 75 -6468 0 6464 6465 -6466 75 -6469 0 c 0-1 --> -1 c (-b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ -b^{3, 25}_0 ∧ -p_75) -> ( b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ b^{3, 26}_0) c in CNF: c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ p_75 ∨ b^{3, 26}_2 c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ p_75 ∨ -b^{3, 26}_1 c b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ p_75 ∨ b^{3, 26}_0 c in DIMACS: 6464 6465 6466 75 6467 0 6464 6465 6466 75 -6468 0 6464 6465 6466 75 6469 0 c -1-1 --> -2 c ( b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ b^{3, 25}_0 ∧ -p_75) -> ( b^{3, 26}_2 ∧ b^{3, 26}_1 ∧ -b^{3, 26}_0) c in CNF: c -b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ p_75 ∨ b^{3, 26}_2 c -b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ p_75 ∨ b^{3, 26}_1 c -b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ p_75 ∨ -b^{3, 26}_0 c in DIMACS: -6464 6465 -6466 75 6467 0 -6464 6465 -6466 75 6468 0 -6464 6465 -6466 75 -6469 0 c -2-1 --> break c ( b^{3, 25}_2 ∧ b^{3, 25}_1 ∧ -b^{3, 25}_0 ∧ -p_75) -> break c in CNF: c -b^{3, 25}_2 ∨ -b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ p_75 ∨ break c in DIMACS: -6464 -6465 6466 75 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 25}_2 ∧ -b^{3, 25}_1 ∧ -b^{3, 25}_0 ∧ true) c in CNF: c -b^{3, 25}_2 ∨ b^{3, 25}_1 ∨ b^{3, 25}_0 ∨ false c in DIMACS: -6464 6465 6466 0 c 3 does not represent an automaton state. c -(-b^{3, 25}_2 ∧ b^{3, 25}_1 ∧ b^{3, 25}_0 ∧ true) c in CNF: c b^{3, 25}_2 ∨ -b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ false c in DIMACS: 6464 -6465 -6466 0 c -3 does not represent an automaton state. c -( b^{3, 25}_2 ∧ b^{3, 25}_1 ∧ b^{3, 25}_0 ∧ true) c in CNF: c -b^{3, 25}_2 ∨ -b^{3, 25}_1 ∨ -b^{3, 25}_0 ∨ false c in DIMACS: -6464 -6465 -6466 0 c i = 26 c -2+1 --> -1 c ( b^{3, 26}_2 ∧ b^{3, 26}_1 ∧ -b^{3, 26}_0 ∧ p_78) -> ( b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ b^{3, 27}_0) c in CNF: c -b^{3, 26}_2 ∨ -b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ -p_78 ∨ b^{3, 27}_2 c -b^{3, 26}_2 ∨ -b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ -p_78 ∨ -b^{3, 27}_1 c -b^{3, 26}_2 ∨ -b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ -p_78 ∨ b^{3, 27}_0 c in DIMACS: -6467 -6468 6469 -78 6470 0 -6467 -6468 6469 -78 -6471 0 -6467 -6468 6469 -78 6472 0 c -1+1 --> 0 c ( b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ b^{3, 26}_0 ∧ p_78) -> (-b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ -b^{3, 27}_0) c in CNF: c -b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ -p_78 ∨ -b^{3, 27}_2 c -b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ -p_78 ∨ -b^{3, 27}_1 c -b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ -p_78 ∨ -b^{3, 27}_0 c in DIMACS: -6467 6468 -6469 -78 -6470 0 -6467 6468 -6469 -78 -6471 0 -6467 6468 -6469 -78 -6472 0 c 0+1 --> 1 c (-b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ -b^{3, 26}_0 ∧ p_78) -> (-b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ b^{3, 27}_0) c in CNF: c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ -p_78 ∨ -b^{3, 27}_2 c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ -p_78 ∨ -b^{3, 27}_1 c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ -p_78 ∨ b^{3, 27}_0 c in DIMACS: 6467 6468 6469 -78 -6470 0 6467 6468 6469 -78 -6471 0 6467 6468 6469 -78 6472 0 c 1+1 --> 2 c (-b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ b^{3, 26}_0 ∧ p_78) -> (-b^{3, 27}_2 ∧ b^{3, 27}_1 ∧ -b^{3, 27}_0) c in CNF: c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ -p_78 ∨ -b^{3, 27}_2 c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ -p_78 ∨ b^{3, 27}_1 c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ -p_78 ∨ -b^{3, 27}_0 c in DIMACS: 6467 6468 -6469 -78 -6470 0 6467 6468 -6469 -78 6471 0 6467 6468 -6469 -78 -6472 0 c 2+1 --> break c (-b^{3, 26}_2 ∧ b^{3, 26}_1 ∧ -b^{3, 26}_0 ∧ p_78) -> break c in CNF: c b^{3, 26}_2 ∨ -b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ -p_78 ∨ break c in DIMACS: 6467 -6468 6469 -78 1162 0 c 2-1 --> 1 c (-b^{3, 26}_2 ∧ b^{3, 26}_1 ∧ -b^{3, 26}_0 ∧ -p_78) -> (-b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ b^{3, 27}_0) c in CNF: c b^{3, 26}_2 ∨ -b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ p_78 ∨ -b^{3, 27}_2 c b^{3, 26}_2 ∨ -b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ p_78 ∨ -b^{3, 27}_1 c b^{3, 26}_2 ∨ -b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ p_78 ∨ b^{3, 27}_0 c in DIMACS: 6467 -6468 6469 78 -6470 0 6467 -6468 6469 78 -6471 0 6467 -6468 6469 78 6472 0 c 1-1 --> 0 c (-b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ b^{3, 26}_0 ∧ -p_78) -> (-b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ -b^{3, 27}_0) c in CNF: c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ p_78 ∨ -b^{3, 27}_2 c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ p_78 ∨ -b^{3, 27}_1 c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ p_78 ∨ -b^{3, 27}_0 c in DIMACS: 6467 6468 -6469 78 -6470 0 6467 6468 -6469 78 -6471 0 6467 6468 -6469 78 -6472 0 c 0-1 --> -1 c (-b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ -b^{3, 26}_0 ∧ -p_78) -> ( b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ b^{3, 27}_0) c in CNF: c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ p_78 ∨ b^{3, 27}_2 c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ p_78 ∨ -b^{3, 27}_1 c b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ p_78 ∨ b^{3, 27}_0 c in DIMACS: 6467 6468 6469 78 6470 0 6467 6468 6469 78 -6471 0 6467 6468 6469 78 6472 0 c -1-1 --> -2 c ( b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ b^{3, 26}_0 ∧ -p_78) -> ( b^{3, 27}_2 ∧ b^{3, 27}_1 ∧ -b^{3, 27}_0) c in CNF: c -b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ p_78 ∨ b^{3, 27}_2 c -b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ p_78 ∨ b^{3, 27}_1 c -b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ p_78 ∨ -b^{3, 27}_0 c in DIMACS: -6467 6468 -6469 78 6470 0 -6467 6468 -6469 78 6471 0 -6467 6468 -6469 78 -6472 0 c -2-1 --> break c ( b^{3, 26}_2 ∧ b^{3, 26}_1 ∧ -b^{3, 26}_0 ∧ -p_78) -> break c in CNF: c -b^{3, 26}_2 ∨ -b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ p_78 ∨ break c in DIMACS: -6467 -6468 6469 78 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 26}_2 ∧ -b^{3, 26}_1 ∧ -b^{3, 26}_0 ∧ true) c in CNF: c -b^{3, 26}_2 ∨ b^{3, 26}_1 ∨ b^{3, 26}_0 ∨ false c in DIMACS: -6467 6468 6469 0 c 3 does not represent an automaton state. c -(-b^{3, 26}_2 ∧ b^{3, 26}_1 ∧ b^{3, 26}_0 ∧ true) c in CNF: c b^{3, 26}_2 ∨ -b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ false c in DIMACS: 6467 -6468 -6469 0 c -3 does not represent an automaton state. c -( b^{3, 26}_2 ∧ b^{3, 26}_1 ∧ b^{3, 26}_0 ∧ true) c in CNF: c -b^{3, 26}_2 ∨ -b^{3, 26}_1 ∨ -b^{3, 26}_0 ∨ false c in DIMACS: -6467 -6468 -6469 0 c i = 27 c -2+1 --> -1 c ( b^{3, 27}_2 ∧ b^{3, 27}_1 ∧ -b^{3, 27}_0 ∧ p_81) -> ( b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ b^{3, 28}_0) c in CNF: c -b^{3, 27}_2 ∨ -b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ -p_81 ∨ b^{3, 28}_2 c -b^{3, 27}_2 ∨ -b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ -p_81 ∨ -b^{3, 28}_1 c -b^{3, 27}_2 ∨ -b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ -p_81 ∨ b^{3, 28}_0 c in DIMACS: -6470 -6471 6472 -81 6473 0 -6470 -6471 6472 -81 -6474 0 -6470 -6471 6472 -81 6475 0 c -1+1 --> 0 c ( b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ b^{3, 27}_0 ∧ p_81) -> (-b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ -b^{3, 28}_0) c in CNF: c -b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ -p_81 ∨ -b^{3, 28}_2 c -b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ -p_81 ∨ -b^{3, 28}_1 c -b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ -p_81 ∨ -b^{3, 28}_0 c in DIMACS: -6470 6471 -6472 -81 -6473 0 -6470 6471 -6472 -81 -6474 0 -6470 6471 -6472 -81 -6475 0 c 0+1 --> 1 c (-b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ -b^{3, 27}_0 ∧ p_81) -> (-b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ b^{3, 28}_0) c in CNF: c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ -p_81 ∨ -b^{3, 28}_2 c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ -p_81 ∨ -b^{3, 28}_1 c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ -p_81 ∨ b^{3, 28}_0 c in DIMACS: 6470 6471 6472 -81 -6473 0 6470 6471 6472 -81 -6474 0 6470 6471 6472 -81 6475 0 c 1+1 --> 2 c (-b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ b^{3, 27}_0 ∧ p_81) -> (-b^{3, 28}_2 ∧ b^{3, 28}_1 ∧ -b^{3, 28}_0) c in CNF: c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ -p_81 ∨ -b^{3, 28}_2 c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ -p_81 ∨ b^{3, 28}_1 c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ -p_81 ∨ -b^{3, 28}_0 c in DIMACS: 6470 6471 -6472 -81 -6473 0 6470 6471 -6472 -81 6474 0 6470 6471 -6472 -81 -6475 0 c 2+1 --> break c (-b^{3, 27}_2 ∧ b^{3, 27}_1 ∧ -b^{3, 27}_0 ∧ p_81) -> break c in CNF: c b^{3, 27}_2 ∨ -b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ -p_81 ∨ break c in DIMACS: 6470 -6471 6472 -81 1162 0 c 2-1 --> 1 c (-b^{3, 27}_2 ∧ b^{3, 27}_1 ∧ -b^{3, 27}_0 ∧ -p_81) -> (-b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ b^{3, 28}_0) c in CNF: c b^{3, 27}_2 ∨ -b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ p_81 ∨ -b^{3, 28}_2 c b^{3, 27}_2 ∨ -b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ p_81 ∨ -b^{3, 28}_1 c b^{3, 27}_2 ∨ -b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ p_81 ∨ b^{3, 28}_0 c in DIMACS: 6470 -6471 6472 81 -6473 0 6470 -6471 6472 81 -6474 0 6470 -6471 6472 81 6475 0 c 1-1 --> 0 c (-b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ b^{3, 27}_0 ∧ -p_81) -> (-b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ -b^{3, 28}_0) c in CNF: c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ p_81 ∨ -b^{3, 28}_2 c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ p_81 ∨ -b^{3, 28}_1 c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ p_81 ∨ -b^{3, 28}_0 c in DIMACS: 6470 6471 -6472 81 -6473 0 6470 6471 -6472 81 -6474 0 6470 6471 -6472 81 -6475 0 c 0-1 --> -1 c (-b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ -b^{3, 27}_0 ∧ -p_81) -> ( b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ b^{3, 28}_0) c in CNF: c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ p_81 ∨ b^{3, 28}_2 c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ p_81 ∨ -b^{3, 28}_1 c b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ p_81 ∨ b^{3, 28}_0 c in DIMACS: 6470 6471 6472 81 6473 0 6470 6471 6472 81 -6474 0 6470 6471 6472 81 6475 0 c -1-1 --> -2 c ( b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ b^{3, 27}_0 ∧ -p_81) -> ( b^{3, 28}_2 ∧ b^{3, 28}_1 ∧ -b^{3, 28}_0) c in CNF: c -b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ p_81 ∨ b^{3, 28}_2 c -b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ p_81 ∨ b^{3, 28}_1 c -b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ p_81 ∨ -b^{3, 28}_0 c in DIMACS: -6470 6471 -6472 81 6473 0 -6470 6471 -6472 81 6474 0 -6470 6471 -6472 81 -6475 0 c -2-1 --> break c ( b^{3, 27}_2 ∧ b^{3, 27}_1 ∧ -b^{3, 27}_0 ∧ -p_81) -> break c in CNF: c -b^{3, 27}_2 ∨ -b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ p_81 ∨ break c in DIMACS: -6470 -6471 6472 81 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 27}_2 ∧ -b^{3, 27}_1 ∧ -b^{3, 27}_0 ∧ true) c in CNF: c -b^{3, 27}_2 ∨ b^{3, 27}_1 ∨ b^{3, 27}_0 ∨ false c in DIMACS: -6470 6471 6472 0 c 3 does not represent an automaton state. c -(-b^{3, 27}_2 ∧ b^{3, 27}_1 ∧ b^{3, 27}_0 ∧ true) c in CNF: c b^{3, 27}_2 ∨ -b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ false c in DIMACS: 6470 -6471 -6472 0 c -3 does not represent an automaton state. c -( b^{3, 27}_2 ∧ b^{3, 27}_1 ∧ b^{3, 27}_0 ∧ true) c in CNF: c -b^{3, 27}_2 ∨ -b^{3, 27}_1 ∨ -b^{3, 27}_0 ∨ false c in DIMACS: -6470 -6471 -6472 0 c i = 28 c -2+1 --> -1 c ( b^{3, 28}_2 ∧ b^{3, 28}_1 ∧ -b^{3, 28}_0 ∧ p_84) -> ( b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ b^{3, 29}_0) c in CNF: c -b^{3, 28}_2 ∨ -b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ -p_84 ∨ b^{3, 29}_2 c -b^{3, 28}_2 ∨ -b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ -p_84 ∨ -b^{3, 29}_1 c -b^{3, 28}_2 ∨ -b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ -p_84 ∨ b^{3, 29}_0 c in DIMACS: -6473 -6474 6475 -84 6476 0 -6473 -6474 6475 -84 -6477 0 -6473 -6474 6475 -84 6478 0 c -1+1 --> 0 c ( b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ b^{3, 28}_0 ∧ p_84) -> (-b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ -b^{3, 29}_0) c in CNF: c -b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ -p_84 ∨ -b^{3, 29}_2 c -b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ -p_84 ∨ -b^{3, 29}_1 c -b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ -p_84 ∨ -b^{3, 29}_0 c in DIMACS: -6473 6474 -6475 -84 -6476 0 -6473 6474 -6475 -84 -6477 0 -6473 6474 -6475 -84 -6478 0 c 0+1 --> 1 c (-b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ -b^{3, 28}_0 ∧ p_84) -> (-b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ b^{3, 29}_0) c in CNF: c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ -p_84 ∨ -b^{3, 29}_2 c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ -p_84 ∨ -b^{3, 29}_1 c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ -p_84 ∨ b^{3, 29}_0 c in DIMACS: 6473 6474 6475 -84 -6476 0 6473 6474 6475 -84 -6477 0 6473 6474 6475 -84 6478 0 c 1+1 --> 2 c (-b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ b^{3, 28}_0 ∧ p_84) -> (-b^{3, 29}_2 ∧ b^{3, 29}_1 ∧ -b^{3, 29}_0) c in CNF: c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ -p_84 ∨ -b^{3, 29}_2 c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ -p_84 ∨ b^{3, 29}_1 c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ -p_84 ∨ -b^{3, 29}_0 c in DIMACS: 6473 6474 -6475 -84 -6476 0 6473 6474 -6475 -84 6477 0 6473 6474 -6475 -84 -6478 0 c 2+1 --> break c (-b^{3, 28}_2 ∧ b^{3, 28}_1 ∧ -b^{3, 28}_0 ∧ p_84) -> break c in CNF: c b^{3, 28}_2 ∨ -b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ -p_84 ∨ break c in DIMACS: 6473 -6474 6475 -84 1162 0 c 2-1 --> 1 c (-b^{3, 28}_2 ∧ b^{3, 28}_1 ∧ -b^{3, 28}_0 ∧ -p_84) -> (-b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ b^{3, 29}_0) c in CNF: c b^{3, 28}_2 ∨ -b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ p_84 ∨ -b^{3, 29}_2 c b^{3, 28}_2 ∨ -b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ p_84 ∨ -b^{3, 29}_1 c b^{3, 28}_2 ∨ -b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ p_84 ∨ b^{3, 29}_0 c in DIMACS: 6473 -6474 6475 84 -6476 0 6473 -6474 6475 84 -6477 0 6473 -6474 6475 84 6478 0 c 1-1 --> 0 c (-b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ b^{3, 28}_0 ∧ -p_84) -> (-b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ -b^{3, 29}_0) c in CNF: c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ p_84 ∨ -b^{3, 29}_2 c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ p_84 ∨ -b^{3, 29}_1 c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ p_84 ∨ -b^{3, 29}_0 c in DIMACS: 6473 6474 -6475 84 -6476 0 6473 6474 -6475 84 -6477 0 6473 6474 -6475 84 -6478 0 c 0-1 --> -1 c (-b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ -b^{3, 28}_0 ∧ -p_84) -> ( b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ b^{3, 29}_0) c in CNF: c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ p_84 ∨ b^{3, 29}_2 c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ p_84 ∨ -b^{3, 29}_1 c b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ p_84 ∨ b^{3, 29}_0 c in DIMACS: 6473 6474 6475 84 6476 0 6473 6474 6475 84 -6477 0 6473 6474 6475 84 6478 0 c -1-1 --> -2 c ( b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ b^{3, 28}_0 ∧ -p_84) -> ( b^{3, 29}_2 ∧ b^{3, 29}_1 ∧ -b^{3, 29}_0) c in CNF: c -b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ p_84 ∨ b^{3, 29}_2 c -b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ p_84 ∨ b^{3, 29}_1 c -b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ p_84 ∨ -b^{3, 29}_0 c in DIMACS: -6473 6474 -6475 84 6476 0 -6473 6474 -6475 84 6477 0 -6473 6474 -6475 84 -6478 0 c -2-1 --> break c ( b^{3, 28}_2 ∧ b^{3, 28}_1 ∧ -b^{3, 28}_0 ∧ -p_84) -> break c in CNF: c -b^{3, 28}_2 ∨ -b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ p_84 ∨ break c in DIMACS: -6473 -6474 6475 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 28}_2 ∧ -b^{3, 28}_1 ∧ -b^{3, 28}_0 ∧ true) c in CNF: c -b^{3, 28}_2 ∨ b^{3, 28}_1 ∨ b^{3, 28}_0 ∨ false c in DIMACS: -6473 6474 6475 0 c 3 does not represent an automaton state. c -(-b^{3, 28}_2 ∧ b^{3, 28}_1 ∧ b^{3, 28}_0 ∧ true) c in CNF: c b^{3, 28}_2 ∨ -b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ false c in DIMACS: 6473 -6474 -6475 0 c -3 does not represent an automaton state. c -( b^{3, 28}_2 ∧ b^{3, 28}_1 ∧ b^{3, 28}_0 ∧ true) c in CNF: c -b^{3, 28}_2 ∨ -b^{3, 28}_1 ∨ -b^{3, 28}_0 ∨ false c in DIMACS: -6473 -6474 -6475 0 c i = 29 c -2+1 --> -1 c ( b^{3, 29}_2 ∧ b^{3, 29}_1 ∧ -b^{3, 29}_0 ∧ p_87) -> ( b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ b^{3, 30}_0) c in CNF: c -b^{3, 29}_2 ∨ -b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ -p_87 ∨ b^{3, 30}_2 c -b^{3, 29}_2 ∨ -b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ -p_87 ∨ -b^{3, 30}_1 c -b^{3, 29}_2 ∨ -b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ -p_87 ∨ b^{3, 30}_0 c in DIMACS: -6476 -6477 6478 -87 6479 0 -6476 -6477 6478 -87 -6480 0 -6476 -6477 6478 -87 6481 0 c -1+1 --> 0 c ( b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ b^{3, 29}_0 ∧ p_87) -> (-b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ -b^{3, 30}_0) c in CNF: c -b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ -p_87 ∨ -b^{3, 30}_2 c -b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ -p_87 ∨ -b^{3, 30}_1 c -b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ -p_87 ∨ -b^{3, 30}_0 c in DIMACS: -6476 6477 -6478 -87 -6479 0 -6476 6477 -6478 -87 -6480 0 -6476 6477 -6478 -87 -6481 0 c 0+1 --> 1 c (-b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ -b^{3, 29}_0 ∧ p_87) -> (-b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ b^{3, 30}_0) c in CNF: c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ -p_87 ∨ -b^{3, 30}_2 c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ -p_87 ∨ -b^{3, 30}_1 c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ -p_87 ∨ b^{3, 30}_0 c in DIMACS: 6476 6477 6478 -87 -6479 0 6476 6477 6478 -87 -6480 0 6476 6477 6478 -87 6481 0 c 1+1 --> 2 c (-b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ b^{3, 29}_0 ∧ p_87) -> (-b^{3, 30}_2 ∧ b^{3, 30}_1 ∧ -b^{3, 30}_0) c in CNF: c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ -p_87 ∨ -b^{3, 30}_2 c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ -p_87 ∨ b^{3, 30}_1 c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ -p_87 ∨ -b^{3, 30}_0 c in DIMACS: 6476 6477 -6478 -87 -6479 0 6476 6477 -6478 -87 6480 0 6476 6477 -6478 -87 -6481 0 c 2+1 --> break c (-b^{3, 29}_2 ∧ b^{3, 29}_1 ∧ -b^{3, 29}_0 ∧ p_87) -> break c in CNF: c b^{3, 29}_2 ∨ -b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ -p_87 ∨ break c in DIMACS: 6476 -6477 6478 -87 1162 0 c 2-1 --> 1 c (-b^{3, 29}_2 ∧ b^{3, 29}_1 ∧ -b^{3, 29}_0 ∧ -p_87) -> (-b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ b^{3, 30}_0) c in CNF: c b^{3, 29}_2 ∨ -b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ p_87 ∨ -b^{3, 30}_2 c b^{3, 29}_2 ∨ -b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ p_87 ∨ -b^{3, 30}_1 c b^{3, 29}_2 ∨ -b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ p_87 ∨ b^{3, 30}_0 c in DIMACS: 6476 -6477 6478 87 -6479 0 6476 -6477 6478 87 -6480 0 6476 -6477 6478 87 6481 0 c 1-1 --> 0 c (-b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ b^{3, 29}_0 ∧ -p_87) -> (-b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ -b^{3, 30}_0) c in CNF: c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ p_87 ∨ -b^{3, 30}_2 c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ p_87 ∨ -b^{3, 30}_1 c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ p_87 ∨ -b^{3, 30}_0 c in DIMACS: 6476 6477 -6478 87 -6479 0 6476 6477 -6478 87 -6480 0 6476 6477 -6478 87 -6481 0 c 0-1 --> -1 c (-b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ -b^{3, 29}_0 ∧ -p_87) -> ( b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ b^{3, 30}_0) c in CNF: c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ p_87 ∨ b^{3, 30}_2 c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ p_87 ∨ -b^{3, 30}_1 c b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ p_87 ∨ b^{3, 30}_0 c in DIMACS: 6476 6477 6478 87 6479 0 6476 6477 6478 87 -6480 0 6476 6477 6478 87 6481 0 c -1-1 --> -2 c ( b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ b^{3, 29}_0 ∧ -p_87) -> ( b^{3, 30}_2 ∧ b^{3, 30}_1 ∧ -b^{3, 30}_0) c in CNF: c -b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ p_87 ∨ b^{3, 30}_2 c -b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ p_87 ∨ b^{3, 30}_1 c -b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ p_87 ∨ -b^{3, 30}_0 c in DIMACS: -6476 6477 -6478 87 6479 0 -6476 6477 -6478 87 6480 0 -6476 6477 -6478 87 -6481 0 c -2-1 --> break c ( b^{3, 29}_2 ∧ b^{3, 29}_1 ∧ -b^{3, 29}_0 ∧ -p_87) -> break c in CNF: c -b^{3, 29}_2 ∨ -b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ p_87 ∨ break c in DIMACS: -6476 -6477 6478 87 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 29}_2 ∧ -b^{3, 29}_1 ∧ -b^{3, 29}_0 ∧ true) c in CNF: c -b^{3, 29}_2 ∨ b^{3, 29}_1 ∨ b^{3, 29}_0 ∨ false c in DIMACS: -6476 6477 6478 0 c 3 does not represent an automaton state. c -(-b^{3, 29}_2 ∧ b^{3, 29}_1 ∧ b^{3, 29}_0 ∧ true) c in CNF: c b^{3, 29}_2 ∨ -b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ false c in DIMACS: 6476 -6477 -6478 0 c -3 does not represent an automaton state. c -( b^{3, 29}_2 ∧ b^{3, 29}_1 ∧ b^{3, 29}_0 ∧ true) c in CNF: c -b^{3, 29}_2 ∨ -b^{3, 29}_1 ∨ -b^{3, 29}_0 ∨ false c in DIMACS: -6476 -6477 -6478 0 c i = 30 c -2+1 --> -1 c ( b^{3, 30}_2 ∧ b^{3, 30}_1 ∧ -b^{3, 30}_0 ∧ p_90) -> ( b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ b^{3, 31}_0) c in CNF: c -b^{3, 30}_2 ∨ -b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ -p_90 ∨ b^{3, 31}_2 c -b^{3, 30}_2 ∨ -b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ -p_90 ∨ -b^{3, 31}_1 c -b^{3, 30}_2 ∨ -b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ -p_90 ∨ b^{3, 31}_0 c in DIMACS: -6479 -6480 6481 -90 6482 0 -6479 -6480 6481 -90 -6483 0 -6479 -6480 6481 -90 6484 0 c -1+1 --> 0 c ( b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ b^{3, 30}_0 ∧ p_90) -> (-b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ -b^{3, 31}_0) c in CNF: c -b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ -p_90 ∨ -b^{3, 31}_2 c -b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ -p_90 ∨ -b^{3, 31}_1 c -b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ -p_90 ∨ -b^{3, 31}_0 c in DIMACS: -6479 6480 -6481 -90 -6482 0 -6479 6480 -6481 -90 -6483 0 -6479 6480 -6481 -90 -6484 0 c 0+1 --> 1 c (-b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ -b^{3, 30}_0 ∧ p_90) -> (-b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ b^{3, 31}_0) c in CNF: c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ -p_90 ∨ -b^{3, 31}_2 c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ -p_90 ∨ -b^{3, 31}_1 c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ -p_90 ∨ b^{3, 31}_0 c in DIMACS: 6479 6480 6481 -90 -6482 0 6479 6480 6481 -90 -6483 0 6479 6480 6481 -90 6484 0 c 1+1 --> 2 c (-b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ b^{3, 30}_0 ∧ p_90) -> (-b^{3, 31}_2 ∧ b^{3, 31}_1 ∧ -b^{3, 31}_0) c in CNF: c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ -p_90 ∨ -b^{3, 31}_2 c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ -p_90 ∨ b^{3, 31}_1 c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ -p_90 ∨ -b^{3, 31}_0 c in DIMACS: 6479 6480 -6481 -90 -6482 0 6479 6480 -6481 -90 6483 0 6479 6480 -6481 -90 -6484 0 c 2+1 --> break c (-b^{3, 30}_2 ∧ b^{3, 30}_1 ∧ -b^{3, 30}_0 ∧ p_90) -> break c in CNF: c b^{3, 30}_2 ∨ -b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ -p_90 ∨ break c in DIMACS: 6479 -6480 6481 -90 1162 0 c 2-1 --> 1 c (-b^{3, 30}_2 ∧ b^{3, 30}_1 ∧ -b^{3, 30}_0 ∧ -p_90) -> (-b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ b^{3, 31}_0) c in CNF: c b^{3, 30}_2 ∨ -b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ p_90 ∨ -b^{3, 31}_2 c b^{3, 30}_2 ∨ -b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ p_90 ∨ -b^{3, 31}_1 c b^{3, 30}_2 ∨ -b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ p_90 ∨ b^{3, 31}_0 c in DIMACS: 6479 -6480 6481 90 -6482 0 6479 -6480 6481 90 -6483 0 6479 -6480 6481 90 6484 0 c 1-1 --> 0 c (-b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ b^{3, 30}_0 ∧ -p_90) -> (-b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ -b^{3, 31}_0) c in CNF: c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ p_90 ∨ -b^{3, 31}_2 c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ p_90 ∨ -b^{3, 31}_1 c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ p_90 ∨ -b^{3, 31}_0 c in DIMACS: 6479 6480 -6481 90 -6482 0 6479 6480 -6481 90 -6483 0 6479 6480 -6481 90 -6484 0 c 0-1 --> -1 c (-b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ -b^{3, 30}_0 ∧ -p_90) -> ( b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ b^{3, 31}_0) c in CNF: c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ p_90 ∨ b^{3, 31}_2 c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ p_90 ∨ -b^{3, 31}_1 c b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ p_90 ∨ b^{3, 31}_0 c in DIMACS: 6479 6480 6481 90 6482 0 6479 6480 6481 90 -6483 0 6479 6480 6481 90 6484 0 c -1-1 --> -2 c ( b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ b^{3, 30}_0 ∧ -p_90) -> ( b^{3, 31}_2 ∧ b^{3, 31}_1 ∧ -b^{3, 31}_0) c in CNF: c -b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ p_90 ∨ b^{3, 31}_2 c -b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ p_90 ∨ b^{3, 31}_1 c -b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ p_90 ∨ -b^{3, 31}_0 c in DIMACS: -6479 6480 -6481 90 6482 0 -6479 6480 -6481 90 6483 0 -6479 6480 -6481 90 -6484 0 c -2-1 --> break c ( b^{3, 30}_2 ∧ b^{3, 30}_1 ∧ -b^{3, 30}_0 ∧ -p_90) -> break c in CNF: c -b^{3, 30}_2 ∨ -b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ p_90 ∨ break c in DIMACS: -6479 -6480 6481 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 30}_2 ∧ -b^{3, 30}_1 ∧ -b^{3, 30}_0 ∧ true) c in CNF: c -b^{3, 30}_2 ∨ b^{3, 30}_1 ∨ b^{3, 30}_0 ∨ false c in DIMACS: -6479 6480 6481 0 c 3 does not represent an automaton state. c -(-b^{3, 30}_2 ∧ b^{3, 30}_1 ∧ b^{3, 30}_0 ∧ true) c in CNF: c b^{3, 30}_2 ∨ -b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ false c in DIMACS: 6479 -6480 -6481 0 c -3 does not represent an automaton state. c -( b^{3, 30}_2 ∧ b^{3, 30}_1 ∧ b^{3, 30}_0 ∧ true) c in CNF: c -b^{3, 30}_2 ∨ -b^{3, 30}_1 ∨ -b^{3, 30}_0 ∨ false c in DIMACS: -6479 -6480 -6481 0 c i = 31 c -2+1 --> -1 c ( b^{3, 31}_2 ∧ b^{3, 31}_1 ∧ -b^{3, 31}_0 ∧ p_93) -> ( b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ b^{3, 32}_0) c in CNF: c -b^{3, 31}_2 ∨ -b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ -p_93 ∨ b^{3, 32}_2 c -b^{3, 31}_2 ∨ -b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ -p_93 ∨ -b^{3, 32}_1 c -b^{3, 31}_2 ∨ -b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ -p_93 ∨ b^{3, 32}_0 c in DIMACS: -6482 -6483 6484 -93 6485 0 -6482 -6483 6484 -93 -6486 0 -6482 -6483 6484 -93 6487 0 c -1+1 --> 0 c ( b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ b^{3, 31}_0 ∧ p_93) -> (-b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ -b^{3, 32}_0) c in CNF: c -b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ -p_93 ∨ -b^{3, 32}_2 c -b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ -p_93 ∨ -b^{3, 32}_1 c -b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ -p_93 ∨ -b^{3, 32}_0 c in DIMACS: -6482 6483 -6484 -93 -6485 0 -6482 6483 -6484 -93 -6486 0 -6482 6483 -6484 -93 -6487 0 c 0+1 --> 1 c (-b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ -b^{3, 31}_0 ∧ p_93) -> (-b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ b^{3, 32}_0) c in CNF: c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ -p_93 ∨ -b^{3, 32}_2 c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ -p_93 ∨ -b^{3, 32}_1 c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ -p_93 ∨ b^{3, 32}_0 c in DIMACS: 6482 6483 6484 -93 -6485 0 6482 6483 6484 -93 -6486 0 6482 6483 6484 -93 6487 0 c 1+1 --> 2 c (-b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ b^{3, 31}_0 ∧ p_93) -> (-b^{3, 32}_2 ∧ b^{3, 32}_1 ∧ -b^{3, 32}_0) c in CNF: c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ -p_93 ∨ -b^{3, 32}_2 c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ -p_93 ∨ b^{3, 32}_1 c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ -p_93 ∨ -b^{3, 32}_0 c in DIMACS: 6482 6483 -6484 -93 -6485 0 6482 6483 -6484 -93 6486 0 6482 6483 -6484 -93 -6487 0 c 2+1 --> break c (-b^{3, 31}_2 ∧ b^{3, 31}_1 ∧ -b^{3, 31}_0 ∧ p_93) -> break c in CNF: c b^{3, 31}_2 ∨ -b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ -p_93 ∨ break c in DIMACS: 6482 -6483 6484 -93 1162 0 c 2-1 --> 1 c (-b^{3, 31}_2 ∧ b^{3, 31}_1 ∧ -b^{3, 31}_0 ∧ -p_93) -> (-b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ b^{3, 32}_0) c in CNF: c b^{3, 31}_2 ∨ -b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ p_93 ∨ -b^{3, 32}_2 c b^{3, 31}_2 ∨ -b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ p_93 ∨ -b^{3, 32}_1 c b^{3, 31}_2 ∨ -b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ p_93 ∨ b^{3, 32}_0 c in DIMACS: 6482 -6483 6484 93 -6485 0 6482 -6483 6484 93 -6486 0 6482 -6483 6484 93 6487 0 c 1-1 --> 0 c (-b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ b^{3, 31}_0 ∧ -p_93) -> (-b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ -b^{3, 32}_0) c in CNF: c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ p_93 ∨ -b^{3, 32}_2 c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ p_93 ∨ -b^{3, 32}_1 c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ p_93 ∨ -b^{3, 32}_0 c in DIMACS: 6482 6483 -6484 93 -6485 0 6482 6483 -6484 93 -6486 0 6482 6483 -6484 93 -6487 0 c 0-1 --> -1 c (-b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ -b^{3, 31}_0 ∧ -p_93) -> ( b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ b^{3, 32}_0) c in CNF: c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ p_93 ∨ b^{3, 32}_2 c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ p_93 ∨ -b^{3, 32}_1 c b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ p_93 ∨ b^{3, 32}_0 c in DIMACS: 6482 6483 6484 93 6485 0 6482 6483 6484 93 -6486 0 6482 6483 6484 93 6487 0 c -1-1 --> -2 c ( b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ b^{3, 31}_0 ∧ -p_93) -> ( b^{3, 32}_2 ∧ b^{3, 32}_1 ∧ -b^{3, 32}_0) c in CNF: c -b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ p_93 ∨ b^{3, 32}_2 c -b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ p_93 ∨ b^{3, 32}_1 c -b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ p_93 ∨ -b^{3, 32}_0 c in DIMACS: -6482 6483 -6484 93 6485 0 -6482 6483 -6484 93 6486 0 -6482 6483 -6484 93 -6487 0 c -2-1 --> break c ( b^{3, 31}_2 ∧ b^{3, 31}_1 ∧ -b^{3, 31}_0 ∧ -p_93) -> break c in CNF: c -b^{3, 31}_2 ∨ -b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ p_93 ∨ break c in DIMACS: -6482 -6483 6484 93 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 31}_2 ∧ -b^{3, 31}_1 ∧ -b^{3, 31}_0 ∧ true) c in CNF: c -b^{3, 31}_2 ∨ b^{3, 31}_1 ∨ b^{3, 31}_0 ∨ false c in DIMACS: -6482 6483 6484 0 c 3 does not represent an automaton state. c -(-b^{3, 31}_2 ∧ b^{3, 31}_1 ∧ b^{3, 31}_0 ∧ true) c in CNF: c b^{3, 31}_2 ∨ -b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ false c in DIMACS: 6482 -6483 -6484 0 c -3 does not represent an automaton state. c -( b^{3, 31}_2 ∧ b^{3, 31}_1 ∧ b^{3, 31}_0 ∧ true) c in CNF: c -b^{3, 31}_2 ∨ -b^{3, 31}_1 ∨ -b^{3, 31}_0 ∨ false c in DIMACS: -6482 -6483 -6484 0 c i = 32 c -2+1 --> -1 c ( b^{3, 32}_2 ∧ b^{3, 32}_1 ∧ -b^{3, 32}_0 ∧ p_96) -> ( b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ b^{3, 33}_0) c in CNF: c -b^{3, 32}_2 ∨ -b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ -p_96 ∨ b^{3, 33}_2 c -b^{3, 32}_2 ∨ -b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ -p_96 ∨ -b^{3, 33}_1 c -b^{3, 32}_2 ∨ -b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ -p_96 ∨ b^{3, 33}_0 c in DIMACS: -6485 -6486 6487 -96 6488 0 -6485 -6486 6487 -96 -6489 0 -6485 -6486 6487 -96 6490 0 c -1+1 --> 0 c ( b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ b^{3, 32}_0 ∧ p_96) -> (-b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ -b^{3, 33}_0) c in CNF: c -b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ -p_96 ∨ -b^{3, 33}_2 c -b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ -p_96 ∨ -b^{3, 33}_1 c -b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ -p_96 ∨ -b^{3, 33}_0 c in DIMACS: -6485 6486 -6487 -96 -6488 0 -6485 6486 -6487 -96 -6489 0 -6485 6486 -6487 -96 -6490 0 c 0+1 --> 1 c (-b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ -b^{3, 32}_0 ∧ p_96) -> (-b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ b^{3, 33}_0) c in CNF: c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ -p_96 ∨ -b^{3, 33}_2 c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ -p_96 ∨ -b^{3, 33}_1 c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ -p_96 ∨ b^{3, 33}_0 c in DIMACS: 6485 6486 6487 -96 -6488 0 6485 6486 6487 -96 -6489 0 6485 6486 6487 -96 6490 0 c 1+1 --> 2 c (-b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ b^{3, 32}_0 ∧ p_96) -> (-b^{3, 33}_2 ∧ b^{3, 33}_1 ∧ -b^{3, 33}_0) c in CNF: c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ -p_96 ∨ -b^{3, 33}_2 c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ -p_96 ∨ b^{3, 33}_1 c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ -p_96 ∨ -b^{3, 33}_0 c in DIMACS: 6485 6486 -6487 -96 -6488 0 6485 6486 -6487 -96 6489 0 6485 6486 -6487 -96 -6490 0 c 2+1 --> break c (-b^{3, 32}_2 ∧ b^{3, 32}_1 ∧ -b^{3, 32}_0 ∧ p_96) -> break c in CNF: c b^{3, 32}_2 ∨ -b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ -p_96 ∨ break c in DIMACS: 6485 -6486 6487 -96 1162 0 c 2-1 --> 1 c (-b^{3, 32}_2 ∧ b^{3, 32}_1 ∧ -b^{3, 32}_0 ∧ -p_96) -> (-b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ b^{3, 33}_0) c in CNF: c b^{3, 32}_2 ∨ -b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ p_96 ∨ -b^{3, 33}_2 c b^{3, 32}_2 ∨ -b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ p_96 ∨ -b^{3, 33}_1 c b^{3, 32}_2 ∨ -b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ p_96 ∨ b^{3, 33}_0 c in DIMACS: 6485 -6486 6487 96 -6488 0 6485 -6486 6487 96 -6489 0 6485 -6486 6487 96 6490 0 c 1-1 --> 0 c (-b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ b^{3, 32}_0 ∧ -p_96) -> (-b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ -b^{3, 33}_0) c in CNF: c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ p_96 ∨ -b^{3, 33}_2 c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ p_96 ∨ -b^{3, 33}_1 c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ p_96 ∨ -b^{3, 33}_0 c in DIMACS: 6485 6486 -6487 96 -6488 0 6485 6486 -6487 96 -6489 0 6485 6486 -6487 96 -6490 0 c 0-1 --> -1 c (-b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ -b^{3, 32}_0 ∧ -p_96) -> ( b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ b^{3, 33}_0) c in CNF: c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ p_96 ∨ b^{3, 33}_2 c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ p_96 ∨ -b^{3, 33}_1 c b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ p_96 ∨ b^{3, 33}_0 c in DIMACS: 6485 6486 6487 96 6488 0 6485 6486 6487 96 -6489 0 6485 6486 6487 96 6490 0 c -1-1 --> -2 c ( b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ b^{3, 32}_0 ∧ -p_96) -> ( b^{3, 33}_2 ∧ b^{3, 33}_1 ∧ -b^{3, 33}_0) c in CNF: c -b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ p_96 ∨ b^{3, 33}_2 c -b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ p_96 ∨ b^{3, 33}_1 c -b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ p_96 ∨ -b^{3, 33}_0 c in DIMACS: -6485 6486 -6487 96 6488 0 -6485 6486 -6487 96 6489 0 -6485 6486 -6487 96 -6490 0 c -2-1 --> break c ( b^{3, 32}_2 ∧ b^{3, 32}_1 ∧ -b^{3, 32}_0 ∧ -p_96) -> break c in CNF: c -b^{3, 32}_2 ∨ -b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ p_96 ∨ break c in DIMACS: -6485 -6486 6487 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 32}_2 ∧ -b^{3, 32}_1 ∧ -b^{3, 32}_0 ∧ true) c in CNF: c -b^{3, 32}_2 ∨ b^{3, 32}_1 ∨ b^{3, 32}_0 ∨ false c in DIMACS: -6485 6486 6487 0 c 3 does not represent an automaton state. c -(-b^{3, 32}_2 ∧ b^{3, 32}_1 ∧ b^{3, 32}_0 ∧ true) c in CNF: c b^{3, 32}_2 ∨ -b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ false c in DIMACS: 6485 -6486 -6487 0 c -3 does not represent an automaton state. c -( b^{3, 32}_2 ∧ b^{3, 32}_1 ∧ b^{3, 32}_0 ∧ true) c in CNF: c -b^{3, 32}_2 ∨ -b^{3, 32}_1 ∨ -b^{3, 32}_0 ∨ false c in DIMACS: -6485 -6486 -6487 0 c i = 33 c -2+1 --> -1 c ( b^{3, 33}_2 ∧ b^{3, 33}_1 ∧ -b^{3, 33}_0 ∧ p_99) -> ( b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ b^{3, 34}_0) c in CNF: c -b^{3, 33}_2 ∨ -b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ -p_99 ∨ b^{3, 34}_2 c -b^{3, 33}_2 ∨ -b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ -p_99 ∨ -b^{3, 34}_1 c -b^{3, 33}_2 ∨ -b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ -p_99 ∨ b^{3, 34}_0 c in DIMACS: -6488 -6489 6490 -99 6491 0 -6488 -6489 6490 -99 -6492 0 -6488 -6489 6490 -99 6493 0 c -1+1 --> 0 c ( b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ b^{3, 33}_0 ∧ p_99) -> (-b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ -b^{3, 34}_0) c in CNF: c -b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ -p_99 ∨ -b^{3, 34}_2 c -b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ -p_99 ∨ -b^{3, 34}_1 c -b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ -p_99 ∨ -b^{3, 34}_0 c in DIMACS: -6488 6489 -6490 -99 -6491 0 -6488 6489 -6490 -99 -6492 0 -6488 6489 -6490 -99 -6493 0 c 0+1 --> 1 c (-b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ -b^{3, 33}_0 ∧ p_99) -> (-b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ b^{3, 34}_0) c in CNF: c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ -p_99 ∨ -b^{3, 34}_2 c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ -p_99 ∨ -b^{3, 34}_1 c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ -p_99 ∨ b^{3, 34}_0 c in DIMACS: 6488 6489 6490 -99 -6491 0 6488 6489 6490 -99 -6492 0 6488 6489 6490 -99 6493 0 c 1+1 --> 2 c (-b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ b^{3, 33}_0 ∧ p_99) -> (-b^{3, 34}_2 ∧ b^{3, 34}_1 ∧ -b^{3, 34}_0) c in CNF: c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ -p_99 ∨ -b^{3, 34}_2 c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ -p_99 ∨ b^{3, 34}_1 c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ -p_99 ∨ -b^{3, 34}_0 c in DIMACS: 6488 6489 -6490 -99 -6491 0 6488 6489 -6490 -99 6492 0 6488 6489 -6490 -99 -6493 0 c 2+1 --> break c (-b^{3, 33}_2 ∧ b^{3, 33}_1 ∧ -b^{3, 33}_0 ∧ p_99) -> break c in CNF: c b^{3, 33}_2 ∨ -b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ -p_99 ∨ break c in DIMACS: 6488 -6489 6490 -99 1162 0 c 2-1 --> 1 c (-b^{3, 33}_2 ∧ b^{3, 33}_1 ∧ -b^{3, 33}_0 ∧ -p_99) -> (-b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ b^{3, 34}_0) c in CNF: c b^{3, 33}_2 ∨ -b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ p_99 ∨ -b^{3, 34}_2 c b^{3, 33}_2 ∨ -b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ p_99 ∨ -b^{3, 34}_1 c b^{3, 33}_2 ∨ -b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ p_99 ∨ b^{3, 34}_0 c in DIMACS: 6488 -6489 6490 99 -6491 0 6488 -6489 6490 99 -6492 0 6488 -6489 6490 99 6493 0 c 1-1 --> 0 c (-b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ b^{3, 33}_0 ∧ -p_99) -> (-b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ -b^{3, 34}_0) c in CNF: c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ p_99 ∨ -b^{3, 34}_2 c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ p_99 ∨ -b^{3, 34}_1 c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ p_99 ∨ -b^{3, 34}_0 c in DIMACS: 6488 6489 -6490 99 -6491 0 6488 6489 -6490 99 -6492 0 6488 6489 -6490 99 -6493 0 c 0-1 --> -1 c (-b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ -b^{3, 33}_0 ∧ -p_99) -> ( b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ b^{3, 34}_0) c in CNF: c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ p_99 ∨ b^{3, 34}_2 c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ p_99 ∨ -b^{3, 34}_1 c b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ p_99 ∨ b^{3, 34}_0 c in DIMACS: 6488 6489 6490 99 6491 0 6488 6489 6490 99 -6492 0 6488 6489 6490 99 6493 0 c -1-1 --> -2 c ( b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ b^{3, 33}_0 ∧ -p_99) -> ( b^{3, 34}_2 ∧ b^{3, 34}_1 ∧ -b^{3, 34}_0) c in CNF: c -b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ p_99 ∨ b^{3, 34}_2 c -b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ p_99 ∨ b^{3, 34}_1 c -b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ p_99 ∨ -b^{3, 34}_0 c in DIMACS: -6488 6489 -6490 99 6491 0 -6488 6489 -6490 99 6492 0 -6488 6489 -6490 99 -6493 0 c -2-1 --> break c ( b^{3, 33}_2 ∧ b^{3, 33}_1 ∧ -b^{3, 33}_0 ∧ -p_99) -> break c in CNF: c -b^{3, 33}_2 ∨ -b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ p_99 ∨ break c in DIMACS: -6488 -6489 6490 99 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 33}_2 ∧ -b^{3, 33}_1 ∧ -b^{3, 33}_0 ∧ true) c in CNF: c -b^{3, 33}_2 ∨ b^{3, 33}_1 ∨ b^{3, 33}_0 ∨ false c in DIMACS: -6488 6489 6490 0 c 3 does not represent an automaton state. c -(-b^{3, 33}_2 ∧ b^{3, 33}_1 ∧ b^{3, 33}_0 ∧ true) c in CNF: c b^{3, 33}_2 ∨ -b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ false c in DIMACS: 6488 -6489 -6490 0 c -3 does not represent an automaton state. c -( b^{3, 33}_2 ∧ b^{3, 33}_1 ∧ b^{3, 33}_0 ∧ true) c in CNF: c -b^{3, 33}_2 ∨ -b^{3, 33}_1 ∨ -b^{3, 33}_0 ∨ false c in DIMACS: -6488 -6489 -6490 0 c i = 34 c -2+1 --> -1 c ( b^{3, 34}_2 ∧ b^{3, 34}_1 ∧ -b^{3, 34}_0 ∧ p_102) -> ( b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ b^{3, 35}_0) c in CNF: c -b^{3, 34}_2 ∨ -b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ -p_102 ∨ b^{3, 35}_2 c -b^{3, 34}_2 ∨ -b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ -p_102 ∨ -b^{3, 35}_1 c -b^{3, 34}_2 ∨ -b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ -p_102 ∨ b^{3, 35}_0 c in DIMACS: -6491 -6492 6493 -102 6494 0 -6491 -6492 6493 -102 -6495 0 -6491 -6492 6493 -102 6496 0 c -1+1 --> 0 c ( b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ b^{3, 34}_0 ∧ p_102) -> (-b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ -b^{3, 35}_0) c in CNF: c -b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ -p_102 ∨ -b^{3, 35}_2 c -b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ -p_102 ∨ -b^{3, 35}_1 c -b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ -p_102 ∨ -b^{3, 35}_0 c in DIMACS: -6491 6492 -6493 -102 -6494 0 -6491 6492 -6493 -102 -6495 0 -6491 6492 -6493 -102 -6496 0 c 0+1 --> 1 c (-b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ -b^{3, 34}_0 ∧ p_102) -> (-b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ b^{3, 35}_0) c in CNF: c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ -p_102 ∨ -b^{3, 35}_2 c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ -p_102 ∨ -b^{3, 35}_1 c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ -p_102 ∨ b^{3, 35}_0 c in DIMACS: 6491 6492 6493 -102 -6494 0 6491 6492 6493 -102 -6495 0 6491 6492 6493 -102 6496 0 c 1+1 --> 2 c (-b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ b^{3, 34}_0 ∧ p_102) -> (-b^{3, 35}_2 ∧ b^{3, 35}_1 ∧ -b^{3, 35}_0) c in CNF: c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ -p_102 ∨ -b^{3, 35}_2 c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ -p_102 ∨ b^{3, 35}_1 c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ -p_102 ∨ -b^{3, 35}_0 c in DIMACS: 6491 6492 -6493 -102 -6494 0 6491 6492 -6493 -102 6495 0 6491 6492 -6493 -102 -6496 0 c 2+1 --> break c (-b^{3, 34}_2 ∧ b^{3, 34}_1 ∧ -b^{3, 34}_0 ∧ p_102) -> break c in CNF: c b^{3, 34}_2 ∨ -b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ -p_102 ∨ break c in DIMACS: 6491 -6492 6493 -102 1162 0 c 2-1 --> 1 c (-b^{3, 34}_2 ∧ b^{3, 34}_1 ∧ -b^{3, 34}_0 ∧ -p_102) -> (-b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ b^{3, 35}_0) c in CNF: c b^{3, 34}_2 ∨ -b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ p_102 ∨ -b^{3, 35}_2 c b^{3, 34}_2 ∨ -b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ p_102 ∨ -b^{3, 35}_1 c b^{3, 34}_2 ∨ -b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ p_102 ∨ b^{3, 35}_0 c in DIMACS: 6491 -6492 6493 102 -6494 0 6491 -6492 6493 102 -6495 0 6491 -6492 6493 102 6496 0 c 1-1 --> 0 c (-b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ b^{3, 34}_0 ∧ -p_102) -> (-b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ -b^{3, 35}_0) c in CNF: c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ p_102 ∨ -b^{3, 35}_2 c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ p_102 ∨ -b^{3, 35}_1 c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ p_102 ∨ -b^{3, 35}_0 c in DIMACS: 6491 6492 -6493 102 -6494 0 6491 6492 -6493 102 -6495 0 6491 6492 -6493 102 -6496 0 c 0-1 --> -1 c (-b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ -b^{3, 34}_0 ∧ -p_102) -> ( b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ b^{3, 35}_0) c in CNF: c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ p_102 ∨ b^{3, 35}_2 c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ p_102 ∨ -b^{3, 35}_1 c b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ p_102 ∨ b^{3, 35}_0 c in DIMACS: 6491 6492 6493 102 6494 0 6491 6492 6493 102 -6495 0 6491 6492 6493 102 6496 0 c -1-1 --> -2 c ( b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ b^{3, 34}_0 ∧ -p_102) -> ( b^{3, 35}_2 ∧ b^{3, 35}_1 ∧ -b^{3, 35}_0) c in CNF: c -b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ p_102 ∨ b^{3, 35}_2 c -b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ p_102 ∨ b^{3, 35}_1 c -b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ p_102 ∨ -b^{3, 35}_0 c in DIMACS: -6491 6492 -6493 102 6494 0 -6491 6492 -6493 102 6495 0 -6491 6492 -6493 102 -6496 0 c -2-1 --> break c ( b^{3, 34}_2 ∧ b^{3, 34}_1 ∧ -b^{3, 34}_0 ∧ -p_102) -> break c in CNF: c -b^{3, 34}_2 ∨ -b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ p_102 ∨ break c in DIMACS: -6491 -6492 6493 102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 34}_2 ∧ -b^{3, 34}_1 ∧ -b^{3, 34}_0 ∧ true) c in CNF: c -b^{3, 34}_2 ∨ b^{3, 34}_1 ∨ b^{3, 34}_0 ∨ false c in DIMACS: -6491 6492 6493 0 c 3 does not represent an automaton state. c -(-b^{3, 34}_2 ∧ b^{3, 34}_1 ∧ b^{3, 34}_0 ∧ true) c in CNF: c b^{3, 34}_2 ∨ -b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ false c in DIMACS: 6491 -6492 -6493 0 c -3 does not represent an automaton state. c -( b^{3, 34}_2 ∧ b^{3, 34}_1 ∧ b^{3, 34}_0 ∧ true) c in CNF: c -b^{3, 34}_2 ∨ -b^{3, 34}_1 ∨ -b^{3, 34}_0 ∨ false c in DIMACS: -6491 -6492 -6493 0 c i = 35 c -2+1 --> -1 c ( b^{3, 35}_2 ∧ b^{3, 35}_1 ∧ -b^{3, 35}_0 ∧ p_105) -> ( b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ b^{3, 36}_0) c in CNF: c -b^{3, 35}_2 ∨ -b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ -p_105 ∨ b^{3, 36}_2 c -b^{3, 35}_2 ∨ -b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ -p_105 ∨ -b^{3, 36}_1 c -b^{3, 35}_2 ∨ -b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ -p_105 ∨ b^{3, 36}_0 c in DIMACS: -6494 -6495 6496 -105 6497 0 -6494 -6495 6496 -105 -6498 0 -6494 -6495 6496 -105 6499 0 c -1+1 --> 0 c ( b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ b^{3, 35}_0 ∧ p_105) -> (-b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ -b^{3, 36}_0) c in CNF: c -b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ -p_105 ∨ -b^{3, 36}_2 c -b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ -p_105 ∨ -b^{3, 36}_1 c -b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ -p_105 ∨ -b^{3, 36}_0 c in DIMACS: -6494 6495 -6496 -105 -6497 0 -6494 6495 -6496 -105 -6498 0 -6494 6495 -6496 -105 -6499 0 c 0+1 --> 1 c (-b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ -b^{3, 35}_0 ∧ p_105) -> (-b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ b^{3, 36}_0) c in CNF: c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ -p_105 ∨ -b^{3, 36}_2 c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ -p_105 ∨ -b^{3, 36}_1 c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ -p_105 ∨ b^{3, 36}_0 c in DIMACS: 6494 6495 6496 -105 -6497 0 6494 6495 6496 -105 -6498 0 6494 6495 6496 -105 6499 0 c 1+1 --> 2 c (-b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ b^{3, 35}_0 ∧ p_105) -> (-b^{3, 36}_2 ∧ b^{3, 36}_1 ∧ -b^{3, 36}_0) c in CNF: c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ -p_105 ∨ -b^{3, 36}_2 c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ -p_105 ∨ b^{3, 36}_1 c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ -p_105 ∨ -b^{3, 36}_0 c in DIMACS: 6494 6495 -6496 -105 -6497 0 6494 6495 -6496 -105 6498 0 6494 6495 -6496 -105 -6499 0 c 2+1 --> break c (-b^{3, 35}_2 ∧ b^{3, 35}_1 ∧ -b^{3, 35}_0 ∧ p_105) -> break c in CNF: c b^{3, 35}_2 ∨ -b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ -p_105 ∨ break c in DIMACS: 6494 -6495 6496 -105 1162 0 c 2-1 --> 1 c (-b^{3, 35}_2 ∧ b^{3, 35}_1 ∧ -b^{3, 35}_0 ∧ -p_105) -> (-b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ b^{3, 36}_0) c in CNF: c b^{3, 35}_2 ∨ -b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ p_105 ∨ -b^{3, 36}_2 c b^{3, 35}_2 ∨ -b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ p_105 ∨ -b^{3, 36}_1 c b^{3, 35}_2 ∨ -b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ p_105 ∨ b^{3, 36}_0 c in DIMACS: 6494 -6495 6496 105 -6497 0 6494 -6495 6496 105 -6498 0 6494 -6495 6496 105 6499 0 c 1-1 --> 0 c (-b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ b^{3, 35}_0 ∧ -p_105) -> (-b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ -b^{3, 36}_0) c in CNF: c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ p_105 ∨ -b^{3, 36}_2 c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ p_105 ∨ -b^{3, 36}_1 c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ p_105 ∨ -b^{3, 36}_0 c in DIMACS: 6494 6495 -6496 105 -6497 0 6494 6495 -6496 105 -6498 0 6494 6495 -6496 105 -6499 0 c 0-1 --> -1 c (-b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ -b^{3, 35}_0 ∧ -p_105) -> ( b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ b^{3, 36}_0) c in CNF: c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ p_105 ∨ b^{3, 36}_2 c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ p_105 ∨ -b^{3, 36}_1 c b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ p_105 ∨ b^{3, 36}_0 c in DIMACS: 6494 6495 6496 105 6497 0 6494 6495 6496 105 -6498 0 6494 6495 6496 105 6499 0 c -1-1 --> -2 c ( b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ b^{3, 35}_0 ∧ -p_105) -> ( b^{3, 36}_2 ∧ b^{3, 36}_1 ∧ -b^{3, 36}_0) c in CNF: c -b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ p_105 ∨ b^{3, 36}_2 c -b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ p_105 ∨ b^{3, 36}_1 c -b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ p_105 ∨ -b^{3, 36}_0 c in DIMACS: -6494 6495 -6496 105 6497 0 -6494 6495 -6496 105 6498 0 -6494 6495 -6496 105 -6499 0 c -2-1 --> break c ( b^{3, 35}_2 ∧ b^{3, 35}_1 ∧ -b^{3, 35}_0 ∧ -p_105) -> break c in CNF: c -b^{3, 35}_2 ∨ -b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ p_105 ∨ break c in DIMACS: -6494 -6495 6496 105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 35}_2 ∧ -b^{3, 35}_1 ∧ -b^{3, 35}_0 ∧ true) c in CNF: c -b^{3, 35}_2 ∨ b^{3, 35}_1 ∨ b^{3, 35}_0 ∨ false c in DIMACS: -6494 6495 6496 0 c 3 does not represent an automaton state. c -(-b^{3, 35}_2 ∧ b^{3, 35}_1 ∧ b^{3, 35}_0 ∧ true) c in CNF: c b^{3, 35}_2 ∨ -b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ false c in DIMACS: 6494 -6495 -6496 0 c -3 does not represent an automaton state. c -( b^{3, 35}_2 ∧ b^{3, 35}_1 ∧ b^{3, 35}_0 ∧ true) c in CNF: c -b^{3, 35}_2 ∨ -b^{3, 35}_1 ∨ -b^{3, 35}_0 ∨ false c in DIMACS: -6494 -6495 -6496 0 c i = 36 c -2+1 --> -1 c ( b^{3, 36}_2 ∧ b^{3, 36}_1 ∧ -b^{3, 36}_0 ∧ p_108) -> ( b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ b^{3, 37}_0) c in CNF: c -b^{3, 36}_2 ∨ -b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ -p_108 ∨ b^{3, 37}_2 c -b^{3, 36}_2 ∨ -b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ -p_108 ∨ -b^{3, 37}_1 c -b^{3, 36}_2 ∨ -b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ -p_108 ∨ b^{3, 37}_0 c in DIMACS: -6497 -6498 6499 -108 6500 0 -6497 -6498 6499 -108 -6501 0 -6497 -6498 6499 -108 6502 0 c -1+1 --> 0 c ( b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ b^{3, 36}_0 ∧ p_108) -> (-b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ -b^{3, 37}_0) c in CNF: c -b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ -p_108 ∨ -b^{3, 37}_2 c -b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ -p_108 ∨ -b^{3, 37}_1 c -b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ -p_108 ∨ -b^{3, 37}_0 c in DIMACS: -6497 6498 -6499 -108 -6500 0 -6497 6498 -6499 -108 -6501 0 -6497 6498 -6499 -108 -6502 0 c 0+1 --> 1 c (-b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ -b^{3, 36}_0 ∧ p_108) -> (-b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ b^{3, 37}_0) c in CNF: c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ -p_108 ∨ -b^{3, 37}_2 c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ -p_108 ∨ -b^{3, 37}_1 c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ -p_108 ∨ b^{3, 37}_0 c in DIMACS: 6497 6498 6499 -108 -6500 0 6497 6498 6499 -108 -6501 0 6497 6498 6499 -108 6502 0 c 1+1 --> 2 c (-b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ b^{3, 36}_0 ∧ p_108) -> (-b^{3, 37}_2 ∧ b^{3, 37}_1 ∧ -b^{3, 37}_0) c in CNF: c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ -p_108 ∨ -b^{3, 37}_2 c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ -p_108 ∨ b^{3, 37}_1 c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ -p_108 ∨ -b^{3, 37}_0 c in DIMACS: 6497 6498 -6499 -108 -6500 0 6497 6498 -6499 -108 6501 0 6497 6498 -6499 -108 -6502 0 c 2+1 --> break c (-b^{3, 36}_2 ∧ b^{3, 36}_1 ∧ -b^{3, 36}_0 ∧ p_108) -> break c in CNF: c b^{3, 36}_2 ∨ -b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ -p_108 ∨ break c in DIMACS: 6497 -6498 6499 -108 1162 0 c 2-1 --> 1 c (-b^{3, 36}_2 ∧ b^{3, 36}_1 ∧ -b^{3, 36}_0 ∧ -p_108) -> (-b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ b^{3, 37}_0) c in CNF: c b^{3, 36}_2 ∨ -b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ p_108 ∨ -b^{3, 37}_2 c b^{3, 36}_2 ∨ -b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ p_108 ∨ -b^{3, 37}_1 c b^{3, 36}_2 ∨ -b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ p_108 ∨ b^{3, 37}_0 c in DIMACS: 6497 -6498 6499 108 -6500 0 6497 -6498 6499 108 -6501 0 6497 -6498 6499 108 6502 0 c 1-1 --> 0 c (-b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ b^{3, 36}_0 ∧ -p_108) -> (-b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ -b^{3, 37}_0) c in CNF: c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ p_108 ∨ -b^{3, 37}_2 c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ p_108 ∨ -b^{3, 37}_1 c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ p_108 ∨ -b^{3, 37}_0 c in DIMACS: 6497 6498 -6499 108 -6500 0 6497 6498 -6499 108 -6501 0 6497 6498 -6499 108 -6502 0 c 0-1 --> -1 c (-b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ -b^{3, 36}_0 ∧ -p_108) -> ( b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ b^{3, 37}_0) c in CNF: c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ p_108 ∨ b^{3, 37}_2 c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ p_108 ∨ -b^{3, 37}_1 c b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ p_108 ∨ b^{3, 37}_0 c in DIMACS: 6497 6498 6499 108 6500 0 6497 6498 6499 108 -6501 0 6497 6498 6499 108 6502 0 c -1-1 --> -2 c ( b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ b^{3, 36}_0 ∧ -p_108) -> ( b^{3, 37}_2 ∧ b^{3, 37}_1 ∧ -b^{3, 37}_0) c in CNF: c -b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ p_108 ∨ b^{3, 37}_2 c -b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ p_108 ∨ b^{3, 37}_1 c -b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ p_108 ∨ -b^{3, 37}_0 c in DIMACS: -6497 6498 -6499 108 6500 0 -6497 6498 -6499 108 6501 0 -6497 6498 -6499 108 -6502 0 c -2-1 --> break c ( b^{3, 36}_2 ∧ b^{3, 36}_1 ∧ -b^{3, 36}_0 ∧ -p_108) -> break c in CNF: c -b^{3, 36}_2 ∨ -b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ p_108 ∨ break c in DIMACS: -6497 -6498 6499 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 36}_2 ∧ -b^{3, 36}_1 ∧ -b^{3, 36}_0 ∧ true) c in CNF: c -b^{3, 36}_2 ∨ b^{3, 36}_1 ∨ b^{3, 36}_0 ∨ false c in DIMACS: -6497 6498 6499 0 c 3 does not represent an automaton state. c -(-b^{3, 36}_2 ∧ b^{3, 36}_1 ∧ b^{3, 36}_0 ∧ true) c in CNF: c b^{3, 36}_2 ∨ -b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ false c in DIMACS: 6497 -6498 -6499 0 c -3 does not represent an automaton state. c -( b^{3, 36}_2 ∧ b^{3, 36}_1 ∧ b^{3, 36}_0 ∧ true) c in CNF: c -b^{3, 36}_2 ∨ -b^{3, 36}_1 ∨ -b^{3, 36}_0 ∨ false c in DIMACS: -6497 -6498 -6499 0 c i = 37 c -2+1 --> -1 c ( b^{3, 37}_2 ∧ b^{3, 37}_1 ∧ -b^{3, 37}_0 ∧ p_111) -> ( b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ b^{3, 38}_0) c in CNF: c -b^{3, 37}_2 ∨ -b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ -p_111 ∨ b^{3, 38}_2 c -b^{3, 37}_2 ∨ -b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ -p_111 ∨ -b^{3, 38}_1 c -b^{3, 37}_2 ∨ -b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ -p_111 ∨ b^{3, 38}_0 c in DIMACS: -6500 -6501 6502 -111 6503 0 -6500 -6501 6502 -111 -6504 0 -6500 -6501 6502 -111 6505 0 c -1+1 --> 0 c ( b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ b^{3, 37}_0 ∧ p_111) -> (-b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ -b^{3, 38}_0) c in CNF: c -b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ -p_111 ∨ -b^{3, 38}_2 c -b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ -p_111 ∨ -b^{3, 38}_1 c -b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ -p_111 ∨ -b^{3, 38}_0 c in DIMACS: -6500 6501 -6502 -111 -6503 0 -6500 6501 -6502 -111 -6504 0 -6500 6501 -6502 -111 -6505 0 c 0+1 --> 1 c (-b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ -b^{3, 37}_0 ∧ p_111) -> (-b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ b^{3, 38}_0) c in CNF: c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ -p_111 ∨ -b^{3, 38}_2 c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ -p_111 ∨ -b^{3, 38}_1 c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ -p_111 ∨ b^{3, 38}_0 c in DIMACS: 6500 6501 6502 -111 -6503 0 6500 6501 6502 -111 -6504 0 6500 6501 6502 -111 6505 0 c 1+1 --> 2 c (-b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ b^{3, 37}_0 ∧ p_111) -> (-b^{3, 38}_2 ∧ b^{3, 38}_1 ∧ -b^{3, 38}_0) c in CNF: c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ -p_111 ∨ -b^{3, 38}_2 c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ -p_111 ∨ b^{3, 38}_1 c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ -p_111 ∨ -b^{3, 38}_0 c in DIMACS: 6500 6501 -6502 -111 -6503 0 6500 6501 -6502 -111 6504 0 6500 6501 -6502 -111 -6505 0 c 2+1 --> break c (-b^{3, 37}_2 ∧ b^{3, 37}_1 ∧ -b^{3, 37}_0 ∧ p_111) -> break c in CNF: c b^{3, 37}_2 ∨ -b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ -p_111 ∨ break c in DIMACS: 6500 -6501 6502 -111 1162 0 c 2-1 --> 1 c (-b^{3, 37}_2 ∧ b^{3, 37}_1 ∧ -b^{3, 37}_0 ∧ -p_111) -> (-b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ b^{3, 38}_0) c in CNF: c b^{3, 37}_2 ∨ -b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ p_111 ∨ -b^{3, 38}_2 c b^{3, 37}_2 ∨ -b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ p_111 ∨ -b^{3, 38}_1 c b^{3, 37}_2 ∨ -b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ p_111 ∨ b^{3, 38}_0 c in DIMACS: 6500 -6501 6502 111 -6503 0 6500 -6501 6502 111 -6504 0 6500 -6501 6502 111 6505 0 c 1-1 --> 0 c (-b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ b^{3, 37}_0 ∧ -p_111) -> (-b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ -b^{3, 38}_0) c in CNF: c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ p_111 ∨ -b^{3, 38}_2 c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ p_111 ∨ -b^{3, 38}_1 c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ p_111 ∨ -b^{3, 38}_0 c in DIMACS: 6500 6501 -6502 111 -6503 0 6500 6501 -6502 111 -6504 0 6500 6501 -6502 111 -6505 0 c 0-1 --> -1 c (-b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ -b^{3, 37}_0 ∧ -p_111) -> ( b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ b^{3, 38}_0) c in CNF: c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ p_111 ∨ b^{3, 38}_2 c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ p_111 ∨ -b^{3, 38}_1 c b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ p_111 ∨ b^{3, 38}_0 c in DIMACS: 6500 6501 6502 111 6503 0 6500 6501 6502 111 -6504 0 6500 6501 6502 111 6505 0 c -1-1 --> -2 c ( b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ b^{3, 37}_0 ∧ -p_111) -> ( b^{3, 38}_2 ∧ b^{3, 38}_1 ∧ -b^{3, 38}_0) c in CNF: c -b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ p_111 ∨ b^{3, 38}_2 c -b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ p_111 ∨ b^{3, 38}_1 c -b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ p_111 ∨ -b^{3, 38}_0 c in DIMACS: -6500 6501 -6502 111 6503 0 -6500 6501 -6502 111 6504 0 -6500 6501 -6502 111 -6505 0 c -2-1 --> break c ( b^{3, 37}_2 ∧ b^{3, 37}_1 ∧ -b^{3, 37}_0 ∧ -p_111) -> break c in CNF: c -b^{3, 37}_2 ∨ -b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ p_111 ∨ break c in DIMACS: -6500 -6501 6502 111 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 37}_2 ∧ -b^{3, 37}_1 ∧ -b^{3, 37}_0 ∧ true) c in CNF: c -b^{3, 37}_2 ∨ b^{3, 37}_1 ∨ b^{3, 37}_0 ∨ false c in DIMACS: -6500 6501 6502 0 c 3 does not represent an automaton state. c -(-b^{3, 37}_2 ∧ b^{3, 37}_1 ∧ b^{3, 37}_0 ∧ true) c in CNF: c b^{3, 37}_2 ∨ -b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ false c in DIMACS: 6500 -6501 -6502 0 c -3 does not represent an automaton state. c -( b^{3, 37}_2 ∧ b^{3, 37}_1 ∧ b^{3, 37}_0 ∧ true) c in CNF: c -b^{3, 37}_2 ∨ -b^{3, 37}_1 ∨ -b^{3, 37}_0 ∨ false c in DIMACS: -6500 -6501 -6502 0 c i = 38 c -2+1 --> -1 c ( b^{3, 38}_2 ∧ b^{3, 38}_1 ∧ -b^{3, 38}_0 ∧ p_114) -> ( b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ b^{3, 39}_0) c in CNF: c -b^{3, 38}_2 ∨ -b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ -p_114 ∨ b^{3, 39}_2 c -b^{3, 38}_2 ∨ -b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ -p_114 ∨ -b^{3, 39}_1 c -b^{3, 38}_2 ∨ -b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ -p_114 ∨ b^{3, 39}_0 c in DIMACS: -6503 -6504 6505 -114 6506 0 -6503 -6504 6505 -114 -6507 0 -6503 -6504 6505 -114 6508 0 c -1+1 --> 0 c ( b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ b^{3, 38}_0 ∧ p_114) -> (-b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ -b^{3, 39}_0) c in CNF: c -b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ -p_114 ∨ -b^{3, 39}_2 c -b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ -p_114 ∨ -b^{3, 39}_1 c -b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ -p_114 ∨ -b^{3, 39}_0 c in DIMACS: -6503 6504 -6505 -114 -6506 0 -6503 6504 -6505 -114 -6507 0 -6503 6504 -6505 -114 -6508 0 c 0+1 --> 1 c (-b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ -b^{3, 38}_0 ∧ p_114) -> (-b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ b^{3, 39}_0) c in CNF: c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ -p_114 ∨ -b^{3, 39}_2 c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ -p_114 ∨ -b^{3, 39}_1 c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ -p_114 ∨ b^{3, 39}_0 c in DIMACS: 6503 6504 6505 -114 -6506 0 6503 6504 6505 -114 -6507 0 6503 6504 6505 -114 6508 0 c 1+1 --> 2 c (-b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ b^{3, 38}_0 ∧ p_114) -> (-b^{3, 39}_2 ∧ b^{3, 39}_1 ∧ -b^{3, 39}_0) c in CNF: c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ -p_114 ∨ -b^{3, 39}_2 c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ -p_114 ∨ b^{3, 39}_1 c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ -p_114 ∨ -b^{3, 39}_0 c in DIMACS: 6503 6504 -6505 -114 -6506 0 6503 6504 -6505 -114 6507 0 6503 6504 -6505 -114 -6508 0 c 2+1 --> break c (-b^{3, 38}_2 ∧ b^{3, 38}_1 ∧ -b^{3, 38}_0 ∧ p_114) -> break c in CNF: c b^{3, 38}_2 ∨ -b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ -p_114 ∨ break c in DIMACS: 6503 -6504 6505 -114 1162 0 c 2-1 --> 1 c (-b^{3, 38}_2 ∧ b^{3, 38}_1 ∧ -b^{3, 38}_0 ∧ -p_114) -> (-b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ b^{3, 39}_0) c in CNF: c b^{3, 38}_2 ∨ -b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ p_114 ∨ -b^{3, 39}_2 c b^{3, 38}_2 ∨ -b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ p_114 ∨ -b^{3, 39}_1 c b^{3, 38}_2 ∨ -b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ p_114 ∨ b^{3, 39}_0 c in DIMACS: 6503 -6504 6505 114 -6506 0 6503 -6504 6505 114 -6507 0 6503 -6504 6505 114 6508 0 c 1-1 --> 0 c (-b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ b^{3, 38}_0 ∧ -p_114) -> (-b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ -b^{3, 39}_0) c in CNF: c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ p_114 ∨ -b^{3, 39}_2 c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ p_114 ∨ -b^{3, 39}_1 c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ p_114 ∨ -b^{3, 39}_0 c in DIMACS: 6503 6504 -6505 114 -6506 0 6503 6504 -6505 114 -6507 0 6503 6504 -6505 114 -6508 0 c 0-1 --> -1 c (-b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ -b^{3, 38}_0 ∧ -p_114) -> ( b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ b^{3, 39}_0) c in CNF: c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ p_114 ∨ b^{3, 39}_2 c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ p_114 ∨ -b^{3, 39}_1 c b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ p_114 ∨ b^{3, 39}_0 c in DIMACS: 6503 6504 6505 114 6506 0 6503 6504 6505 114 -6507 0 6503 6504 6505 114 6508 0 c -1-1 --> -2 c ( b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ b^{3, 38}_0 ∧ -p_114) -> ( b^{3, 39}_2 ∧ b^{3, 39}_1 ∧ -b^{3, 39}_0) c in CNF: c -b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ p_114 ∨ b^{3, 39}_2 c -b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ p_114 ∨ b^{3, 39}_1 c -b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ p_114 ∨ -b^{3, 39}_0 c in DIMACS: -6503 6504 -6505 114 6506 0 -6503 6504 -6505 114 6507 0 -6503 6504 -6505 114 -6508 0 c -2-1 --> break c ( b^{3, 38}_2 ∧ b^{3, 38}_1 ∧ -b^{3, 38}_0 ∧ -p_114) -> break c in CNF: c -b^{3, 38}_2 ∨ -b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ p_114 ∨ break c in DIMACS: -6503 -6504 6505 114 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 38}_2 ∧ -b^{3, 38}_1 ∧ -b^{3, 38}_0 ∧ true) c in CNF: c -b^{3, 38}_2 ∨ b^{3, 38}_1 ∨ b^{3, 38}_0 ∨ false c in DIMACS: -6503 6504 6505 0 c 3 does not represent an automaton state. c -(-b^{3, 38}_2 ∧ b^{3, 38}_1 ∧ b^{3, 38}_0 ∧ true) c in CNF: c b^{3, 38}_2 ∨ -b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ false c in DIMACS: 6503 -6504 -6505 0 c -3 does not represent an automaton state. c -( b^{3, 38}_2 ∧ b^{3, 38}_1 ∧ b^{3, 38}_0 ∧ true) c in CNF: c -b^{3, 38}_2 ∨ -b^{3, 38}_1 ∨ -b^{3, 38}_0 ∨ false c in DIMACS: -6503 -6504 -6505 0 c i = 39 c -2+1 --> -1 c ( b^{3, 39}_2 ∧ b^{3, 39}_1 ∧ -b^{3, 39}_0 ∧ p_117) -> ( b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ b^{3, 40}_0) c in CNF: c -b^{3, 39}_2 ∨ -b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ -p_117 ∨ b^{3, 40}_2 c -b^{3, 39}_2 ∨ -b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ -p_117 ∨ -b^{3, 40}_1 c -b^{3, 39}_2 ∨ -b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ -p_117 ∨ b^{3, 40}_0 c in DIMACS: -6506 -6507 6508 -117 6509 0 -6506 -6507 6508 -117 -6510 0 -6506 -6507 6508 -117 6511 0 c -1+1 --> 0 c ( b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ b^{3, 39}_0 ∧ p_117) -> (-b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ -b^{3, 40}_0) c in CNF: c -b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ -p_117 ∨ -b^{3, 40}_2 c -b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ -p_117 ∨ -b^{3, 40}_1 c -b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ -p_117 ∨ -b^{3, 40}_0 c in DIMACS: -6506 6507 -6508 -117 -6509 0 -6506 6507 -6508 -117 -6510 0 -6506 6507 -6508 -117 -6511 0 c 0+1 --> 1 c (-b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ -b^{3, 39}_0 ∧ p_117) -> (-b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ b^{3, 40}_0) c in CNF: c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ -p_117 ∨ -b^{3, 40}_2 c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ -p_117 ∨ -b^{3, 40}_1 c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ -p_117 ∨ b^{3, 40}_0 c in DIMACS: 6506 6507 6508 -117 -6509 0 6506 6507 6508 -117 -6510 0 6506 6507 6508 -117 6511 0 c 1+1 --> 2 c (-b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ b^{3, 39}_0 ∧ p_117) -> (-b^{3, 40}_2 ∧ b^{3, 40}_1 ∧ -b^{3, 40}_0) c in CNF: c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ -p_117 ∨ -b^{3, 40}_2 c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ -p_117 ∨ b^{3, 40}_1 c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ -p_117 ∨ -b^{3, 40}_0 c in DIMACS: 6506 6507 -6508 -117 -6509 0 6506 6507 -6508 -117 6510 0 6506 6507 -6508 -117 -6511 0 c 2+1 --> break c (-b^{3, 39}_2 ∧ b^{3, 39}_1 ∧ -b^{3, 39}_0 ∧ p_117) -> break c in CNF: c b^{3, 39}_2 ∨ -b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ -p_117 ∨ break c in DIMACS: 6506 -6507 6508 -117 1162 0 c 2-1 --> 1 c (-b^{3, 39}_2 ∧ b^{3, 39}_1 ∧ -b^{3, 39}_0 ∧ -p_117) -> (-b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ b^{3, 40}_0) c in CNF: c b^{3, 39}_2 ∨ -b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ p_117 ∨ -b^{3, 40}_2 c b^{3, 39}_2 ∨ -b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ p_117 ∨ -b^{3, 40}_1 c b^{3, 39}_2 ∨ -b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ p_117 ∨ b^{3, 40}_0 c in DIMACS: 6506 -6507 6508 117 -6509 0 6506 -6507 6508 117 -6510 0 6506 -6507 6508 117 6511 0 c 1-1 --> 0 c (-b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ b^{3, 39}_0 ∧ -p_117) -> (-b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ -b^{3, 40}_0) c in CNF: c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ p_117 ∨ -b^{3, 40}_2 c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ p_117 ∨ -b^{3, 40}_1 c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ p_117 ∨ -b^{3, 40}_0 c in DIMACS: 6506 6507 -6508 117 -6509 0 6506 6507 -6508 117 -6510 0 6506 6507 -6508 117 -6511 0 c 0-1 --> -1 c (-b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ -b^{3, 39}_0 ∧ -p_117) -> ( b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ b^{3, 40}_0) c in CNF: c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ p_117 ∨ b^{3, 40}_2 c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ p_117 ∨ -b^{3, 40}_1 c b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ p_117 ∨ b^{3, 40}_0 c in DIMACS: 6506 6507 6508 117 6509 0 6506 6507 6508 117 -6510 0 6506 6507 6508 117 6511 0 c -1-1 --> -2 c ( b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ b^{3, 39}_0 ∧ -p_117) -> ( b^{3, 40}_2 ∧ b^{3, 40}_1 ∧ -b^{3, 40}_0) c in CNF: c -b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ p_117 ∨ b^{3, 40}_2 c -b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ p_117 ∨ b^{3, 40}_1 c -b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ p_117 ∨ -b^{3, 40}_0 c in DIMACS: -6506 6507 -6508 117 6509 0 -6506 6507 -6508 117 6510 0 -6506 6507 -6508 117 -6511 0 c -2-1 --> break c ( b^{3, 39}_2 ∧ b^{3, 39}_1 ∧ -b^{3, 39}_0 ∧ -p_117) -> break c in CNF: c -b^{3, 39}_2 ∨ -b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ p_117 ∨ break c in DIMACS: -6506 -6507 6508 117 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 39}_2 ∧ -b^{3, 39}_1 ∧ -b^{3, 39}_0 ∧ true) c in CNF: c -b^{3, 39}_2 ∨ b^{3, 39}_1 ∨ b^{3, 39}_0 ∨ false c in DIMACS: -6506 6507 6508 0 c 3 does not represent an automaton state. c -(-b^{3, 39}_2 ∧ b^{3, 39}_1 ∧ b^{3, 39}_0 ∧ true) c in CNF: c b^{3, 39}_2 ∨ -b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ false c in DIMACS: 6506 -6507 -6508 0 c -3 does not represent an automaton state. c -( b^{3, 39}_2 ∧ b^{3, 39}_1 ∧ b^{3, 39}_0 ∧ true) c in CNF: c -b^{3, 39}_2 ∨ -b^{3, 39}_1 ∨ -b^{3, 39}_0 ∨ false c in DIMACS: -6506 -6507 -6508 0 c i = 40 c -2+1 --> -1 c ( b^{3, 40}_2 ∧ b^{3, 40}_1 ∧ -b^{3, 40}_0 ∧ p_120) -> ( b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ b^{3, 41}_0) c in CNF: c -b^{3, 40}_2 ∨ -b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ -p_120 ∨ b^{3, 41}_2 c -b^{3, 40}_2 ∨ -b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ -p_120 ∨ -b^{3, 41}_1 c -b^{3, 40}_2 ∨ -b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ -p_120 ∨ b^{3, 41}_0 c in DIMACS: -6509 -6510 6511 -120 6512 0 -6509 -6510 6511 -120 -6513 0 -6509 -6510 6511 -120 6514 0 c -1+1 --> 0 c ( b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ b^{3, 40}_0 ∧ p_120) -> (-b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ -b^{3, 41}_0) c in CNF: c -b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ -p_120 ∨ -b^{3, 41}_2 c -b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ -p_120 ∨ -b^{3, 41}_1 c -b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ -p_120 ∨ -b^{3, 41}_0 c in DIMACS: -6509 6510 -6511 -120 -6512 0 -6509 6510 -6511 -120 -6513 0 -6509 6510 -6511 -120 -6514 0 c 0+1 --> 1 c (-b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ -b^{3, 40}_0 ∧ p_120) -> (-b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ b^{3, 41}_0) c in CNF: c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ -p_120 ∨ -b^{3, 41}_2 c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ -p_120 ∨ -b^{3, 41}_1 c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ -p_120 ∨ b^{3, 41}_0 c in DIMACS: 6509 6510 6511 -120 -6512 0 6509 6510 6511 -120 -6513 0 6509 6510 6511 -120 6514 0 c 1+1 --> 2 c (-b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ b^{3, 40}_0 ∧ p_120) -> (-b^{3, 41}_2 ∧ b^{3, 41}_1 ∧ -b^{3, 41}_0) c in CNF: c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ -p_120 ∨ -b^{3, 41}_2 c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ -p_120 ∨ b^{3, 41}_1 c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ -p_120 ∨ -b^{3, 41}_0 c in DIMACS: 6509 6510 -6511 -120 -6512 0 6509 6510 -6511 -120 6513 0 6509 6510 -6511 -120 -6514 0 c 2+1 --> break c (-b^{3, 40}_2 ∧ b^{3, 40}_1 ∧ -b^{3, 40}_0 ∧ p_120) -> break c in CNF: c b^{3, 40}_2 ∨ -b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ -p_120 ∨ break c in DIMACS: 6509 -6510 6511 -120 1162 0 c 2-1 --> 1 c (-b^{3, 40}_2 ∧ b^{3, 40}_1 ∧ -b^{3, 40}_0 ∧ -p_120) -> (-b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ b^{3, 41}_0) c in CNF: c b^{3, 40}_2 ∨ -b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ p_120 ∨ -b^{3, 41}_2 c b^{3, 40}_2 ∨ -b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ p_120 ∨ -b^{3, 41}_1 c b^{3, 40}_2 ∨ -b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ p_120 ∨ b^{3, 41}_0 c in DIMACS: 6509 -6510 6511 120 -6512 0 6509 -6510 6511 120 -6513 0 6509 -6510 6511 120 6514 0 c 1-1 --> 0 c (-b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ b^{3, 40}_0 ∧ -p_120) -> (-b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ -b^{3, 41}_0) c in CNF: c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ p_120 ∨ -b^{3, 41}_2 c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ p_120 ∨ -b^{3, 41}_1 c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ p_120 ∨ -b^{3, 41}_0 c in DIMACS: 6509 6510 -6511 120 -6512 0 6509 6510 -6511 120 -6513 0 6509 6510 -6511 120 -6514 0 c 0-1 --> -1 c (-b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ -b^{3, 40}_0 ∧ -p_120) -> ( b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ b^{3, 41}_0) c in CNF: c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ p_120 ∨ b^{3, 41}_2 c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ p_120 ∨ -b^{3, 41}_1 c b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ p_120 ∨ b^{3, 41}_0 c in DIMACS: 6509 6510 6511 120 6512 0 6509 6510 6511 120 -6513 0 6509 6510 6511 120 6514 0 c -1-1 --> -2 c ( b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ b^{3, 40}_0 ∧ -p_120) -> ( b^{3, 41}_2 ∧ b^{3, 41}_1 ∧ -b^{3, 41}_0) c in CNF: c -b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ p_120 ∨ b^{3, 41}_2 c -b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ p_120 ∨ b^{3, 41}_1 c -b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ p_120 ∨ -b^{3, 41}_0 c in DIMACS: -6509 6510 -6511 120 6512 0 -6509 6510 -6511 120 6513 0 -6509 6510 -6511 120 -6514 0 c -2-1 --> break c ( b^{3, 40}_2 ∧ b^{3, 40}_1 ∧ -b^{3, 40}_0 ∧ -p_120) -> break c in CNF: c -b^{3, 40}_2 ∨ -b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ p_120 ∨ break c in DIMACS: -6509 -6510 6511 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 40}_2 ∧ -b^{3, 40}_1 ∧ -b^{3, 40}_0 ∧ true) c in CNF: c -b^{3, 40}_2 ∨ b^{3, 40}_1 ∨ b^{3, 40}_0 ∨ false c in DIMACS: -6509 6510 6511 0 c 3 does not represent an automaton state. c -(-b^{3, 40}_2 ∧ b^{3, 40}_1 ∧ b^{3, 40}_0 ∧ true) c in CNF: c b^{3, 40}_2 ∨ -b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ false c in DIMACS: 6509 -6510 -6511 0 c -3 does not represent an automaton state. c -( b^{3, 40}_2 ∧ b^{3, 40}_1 ∧ b^{3, 40}_0 ∧ true) c in CNF: c -b^{3, 40}_2 ∨ -b^{3, 40}_1 ∨ -b^{3, 40}_0 ∨ false c in DIMACS: -6509 -6510 -6511 0 c i = 41 c -2+1 --> -1 c ( b^{3, 41}_2 ∧ b^{3, 41}_1 ∧ -b^{3, 41}_0 ∧ p_123) -> ( b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ b^{3, 42}_0) c in CNF: c -b^{3, 41}_2 ∨ -b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ -p_123 ∨ b^{3, 42}_2 c -b^{3, 41}_2 ∨ -b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ -p_123 ∨ -b^{3, 42}_1 c -b^{3, 41}_2 ∨ -b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ -p_123 ∨ b^{3, 42}_0 c in DIMACS: -6512 -6513 6514 -123 6515 0 -6512 -6513 6514 -123 -6516 0 -6512 -6513 6514 -123 6517 0 c -1+1 --> 0 c ( b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ b^{3, 41}_0 ∧ p_123) -> (-b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ -b^{3, 42}_0) c in CNF: c -b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ -p_123 ∨ -b^{3, 42}_2 c -b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ -p_123 ∨ -b^{3, 42}_1 c -b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ -p_123 ∨ -b^{3, 42}_0 c in DIMACS: -6512 6513 -6514 -123 -6515 0 -6512 6513 -6514 -123 -6516 0 -6512 6513 -6514 -123 -6517 0 c 0+1 --> 1 c (-b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ -b^{3, 41}_0 ∧ p_123) -> (-b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ b^{3, 42}_0) c in CNF: c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ -p_123 ∨ -b^{3, 42}_2 c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ -p_123 ∨ -b^{3, 42}_1 c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ -p_123 ∨ b^{3, 42}_0 c in DIMACS: 6512 6513 6514 -123 -6515 0 6512 6513 6514 -123 -6516 0 6512 6513 6514 -123 6517 0 c 1+1 --> 2 c (-b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ b^{3, 41}_0 ∧ p_123) -> (-b^{3, 42}_2 ∧ b^{3, 42}_1 ∧ -b^{3, 42}_0) c in CNF: c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ -p_123 ∨ -b^{3, 42}_2 c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ -p_123 ∨ b^{3, 42}_1 c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ -p_123 ∨ -b^{3, 42}_0 c in DIMACS: 6512 6513 -6514 -123 -6515 0 6512 6513 -6514 -123 6516 0 6512 6513 -6514 -123 -6517 0 c 2+1 --> break c (-b^{3, 41}_2 ∧ b^{3, 41}_1 ∧ -b^{3, 41}_0 ∧ p_123) -> break c in CNF: c b^{3, 41}_2 ∨ -b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ -p_123 ∨ break c in DIMACS: 6512 -6513 6514 -123 1162 0 c 2-1 --> 1 c (-b^{3, 41}_2 ∧ b^{3, 41}_1 ∧ -b^{3, 41}_0 ∧ -p_123) -> (-b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ b^{3, 42}_0) c in CNF: c b^{3, 41}_2 ∨ -b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ p_123 ∨ -b^{3, 42}_2 c b^{3, 41}_2 ∨ -b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ p_123 ∨ -b^{3, 42}_1 c b^{3, 41}_2 ∨ -b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ p_123 ∨ b^{3, 42}_0 c in DIMACS: 6512 -6513 6514 123 -6515 0 6512 -6513 6514 123 -6516 0 6512 -6513 6514 123 6517 0 c 1-1 --> 0 c (-b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ b^{3, 41}_0 ∧ -p_123) -> (-b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ -b^{3, 42}_0) c in CNF: c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ p_123 ∨ -b^{3, 42}_2 c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ p_123 ∨ -b^{3, 42}_1 c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ p_123 ∨ -b^{3, 42}_0 c in DIMACS: 6512 6513 -6514 123 -6515 0 6512 6513 -6514 123 -6516 0 6512 6513 -6514 123 -6517 0 c 0-1 --> -1 c (-b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ -b^{3, 41}_0 ∧ -p_123) -> ( b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ b^{3, 42}_0) c in CNF: c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ p_123 ∨ b^{3, 42}_2 c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ p_123 ∨ -b^{3, 42}_1 c b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ p_123 ∨ b^{3, 42}_0 c in DIMACS: 6512 6513 6514 123 6515 0 6512 6513 6514 123 -6516 0 6512 6513 6514 123 6517 0 c -1-1 --> -2 c ( b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ b^{3, 41}_0 ∧ -p_123) -> ( b^{3, 42}_2 ∧ b^{3, 42}_1 ∧ -b^{3, 42}_0) c in CNF: c -b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ p_123 ∨ b^{3, 42}_2 c -b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ p_123 ∨ b^{3, 42}_1 c -b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ p_123 ∨ -b^{3, 42}_0 c in DIMACS: -6512 6513 -6514 123 6515 0 -6512 6513 -6514 123 6516 0 -6512 6513 -6514 123 -6517 0 c -2-1 --> break c ( b^{3, 41}_2 ∧ b^{3, 41}_1 ∧ -b^{3, 41}_0 ∧ -p_123) -> break c in CNF: c -b^{3, 41}_2 ∨ -b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ p_123 ∨ break c in DIMACS: -6512 -6513 6514 123 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 41}_2 ∧ -b^{3, 41}_1 ∧ -b^{3, 41}_0 ∧ true) c in CNF: c -b^{3, 41}_2 ∨ b^{3, 41}_1 ∨ b^{3, 41}_0 ∨ false c in DIMACS: -6512 6513 6514 0 c 3 does not represent an automaton state. c -(-b^{3, 41}_2 ∧ b^{3, 41}_1 ∧ b^{3, 41}_0 ∧ true) c in CNF: c b^{3, 41}_2 ∨ -b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ false c in DIMACS: 6512 -6513 -6514 0 c -3 does not represent an automaton state. c -( b^{3, 41}_2 ∧ b^{3, 41}_1 ∧ b^{3, 41}_0 ∧ true) c in CNF: c -b^{3, 41}_2 ∨ -b^{3, 41}_1 ∨ -b^{3, 41}_0 ∨ false c in DIMACS: -6512 -6513 -6514 0 c i = 42 c -2+1 --> -1 c ( b^{3, 42}_2 ∧ b^{3, 42}_1 ∧ -b^{3, 42}_0 ∧ p_126) -> ( b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ b^{3, 43}_0) c in CNF: c -b^{3, 42}_2 ∨ -b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ -p_126 ∨ b^{3, 43}_2 c -b^{3, 42}_2 ∨ -b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ -p_126 ∨ -b^{3, 43}_1 c -b^{3, 42}_2 ∨ -b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ -p_126 ∨ b^{3, 43}_0 c in DIMACS: -6515 -6516 6517 -126 6518 0 -6515 -6516 6517 -126 -6519 0 -6515 -6516 6517 -126 6520 0 c -1+1 --> 0 c ( b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ b^{3, 42}_0 ∧ p_126) -> (-b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ -b^{3, 43}_0) c in CNF: c -b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ -p_126 ∨ -b^{3, 43}_2 c -b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ -p_126 ∨ -b^{3, 43}_1 c -b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ -p_126 ∨ -b^{3, 43}_0 c in DIMACS: -6515 6516 -6517 -126 -6518 0 -6515 6516 -6517 -126 -6519 0 -6515 6516 -6517 -126 -6520 0 c 0+1 --> 1 c (-b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ -b^{3, 42}_0 ∧ p_126) -> (-b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ b^{3, 43}_0) c in CNF: c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ -p_126 ∨ -b^{3, 43}_2 c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ -p_126 ∨ -b^{3, 43}_1 c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ -p_126 ∨ b^{3, 43}_0 c in DIMACS: 6515 6516 6517 -126 -6518 0 6515 6516 6517 -126 -6519 0 6515 6516 6517 -126 6520 0 c 1+1 --> 2 c (-b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ b^{3, 42}_0 ∧ p_126) -> (-b^{3, 43}_2 ∧ b^{3, 43}_1 ∧ -b^{3, 43}_0) c in CNF: c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ -p_126 ∨ -b^{3, 43}_2 c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ -p_126 ∨ b^{3, 43}_1 c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ -p_126 ∨ -b^{3, 43}_0 c in DIMACS: 6515 6516 -6517 -126 -6518 0 6515 6516 -6517 -126 6519 0 6515 6516 -6517 -126 -6520 0 c 2+1 --> break c (-b^{3, 42}_2 ∧ b^{3, 42}_1 ∧ -b^{3, 42}_0 ∧ p_126) -> break c in CNF: c b^{3, 42}_2 ∨ -b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ -p_126 ∨ break c in DIMACS: 6515 -6516 6517 -126 1162 0 c 2-1 --> 1 c (-b^{3, 42}_2 ∧ b^{3, 42}_1 ∧ -b^{3, 42}_0 ∧ -p_126) -> (-b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ b^{3, 43}_0) c in CNF: c b^{3, 42}_2 ∨ -b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ p_126 ∨ -b^{3, 43}_2 c b^{3, 42}_2 ∨ -b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ p_126 ∨ -b^{3, 43}_1 c b^{3, 42}_2 ∨ -b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ p_126 ∨ b^{3, 43}_0 c in DIMACS: 6515 -6516 6517 126 -6518 0 6515 -6516 6517 126 -6519 0 6515 -6516 6517 126 6520 0 c 1-1 --> 0 c (-b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ b^{3, 42}_0 ∧ -p_126) -> (-b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ -b^{3, 43}_0) c in CNF: c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ p_126 ∨ -b^{3, 43}_2 c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ p_126 ∨ -b^{3, 43}_1 c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ p_126 ∨ -b^{3, 43}_0 c in DIMACS: 6515 6516 -6517 126 -6518 0 6515 6516 -6517 126 -6519 0 6515 6516 -6517 126 -6520 0 c 0-1 --> -1 c (-b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ -b^{3, 42}_0 ∧ -p_126) -> ( b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ b^{3, 43}_0) c in CNF: c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ p_126 ∨ b^{3, 43}_2 c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ p_126 ∨ -b^{3, 43}_1 c b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ p_126 ∨ b^{3, 43}_0 c in DIMACS: 6515 6516 6517 126 6518 0 6515 6516 6517 126 -6519 0 6515 6516 6517 126 6520 0 c -1-1 --> -2 c ( b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ b^{3, 42}_0 ∧ -p_126) -> ( b^{3, 43}_2 ∧ b^{3, 43}_1 ∧ -b^{3, 43}_0) c in CNF: c -b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ p_126 ∨ b^{3, 43}_2 c -b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ p_126 ∨ b^{3, 43}_1 c -b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ p_126 ∨ -b^{3, 43}_0 c in DIMACS: -6515 6516 -6517 126 6518 0 -6515 6516 -6517 126 6519 0 -6515 6516 -6517 126 -6520 0 c -2-1 --> break c ( b^{3, 42}_2 ∧ b^{3, 42}_1 ∧ -b^{3, 42}_0 ∧ -p_126) -> break c in CNF: c -b^{3, 42}_2 ∨ -b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ p_126 ∨ break c in DIMACS: -6515 -6516 6517 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 42}_2 ∧ -b^{3, 42}_1 ∧ -b^{3, 42}_0 ∧ true) c in CNF: c -b^{3, 42}_2 ∨ b^{3, 42}_1 ∨ b^{3, 42}_0 ∨ false c in DIMACS: -6515 6516 6517 0 c 3 does not represent an automaton state. c -(-b^{3, 42}_2 ∧ b^{3, 42}_1 ∧ b^{3, 42}_0 ∧ true) c in CNF: c b^{3, 42}_2 ∨ -b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ false c in DIMACS: 6515 -6516 -6517 0 c -3 does not represent an automaton state. c -( b^{3, 42}_2 ∧ b^{3, 42}_1 ∧ b^{3, 42}_0 ∧ true) c in CNF: c -b^{3, 42}_2 ∨ -b^{3, 42}_1 ∨ -b^{3, 42}_0 ∨ false c in DIMACS: -6515 -6516 -6517 0 c i = 43 c -2+1 --> -1 c ( b^{3, 43}_2 ∧ b^{3, 43}_1 ∧ -b^{3, 43}_0 ∧ p_129) -> ( b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ b^{3, 44}_0) c in CNF: c -b^{3, 43}_2 ∨ -b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ -p_129 ∨ b^{3, 44}_2 c -b^{3, 43}_2 ∨ -b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ -p_129 ∨ -b^{3, 44}_1 c -b^{3, 43}_2 ∨ -b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ -p_129 ∨ b^{3, 44}_0 c in DIMACS: -6518 -6519 6520 -129 6521 0 -6518 -6519 6520 -129 -6522 0 -6518 -6519 6520 -129 6523 0 c -1+1 --> 0 c ( b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ b^{3, 43}_0 ∧ p_129) -> (-b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ -b^{3, 44}_0) c in CNF: c -b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ -p_129 ∨ -b^{3, 44}_2 c -b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ -p_129 ∨ -b^{3, 44}_1 c -b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ -p_129 ∨ -b^{3, 44}_0 c in DIMACS: -6518 6519 -6520 -129 -6521 0 -6518 6519 -6520 -129 -6522 0 -6518 6519 -6520 -129 -6523 0 c 0+1 --> 1 c (-b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ -b^{3, 43}_0 ∧ p_129) -> (-b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ b^{3, 44}_0) c in CNF: c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ -p_129 ∨ -b^{3, 44}_2 c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ -p_129 ∨ -b^{3, 44}_1 c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ -p_129 ∨ b^{3, 44}_0 c in DIMACS: 6518 6519 6520 -129 -6521 0 6518 6519 6520 -129 -6522 0 6518 6519 6520 -129 6523 0 c 1+1 --> 2 c (-b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ b^{3, 43}_0 ∧ p_129) -> (-b^{3, 44}_2 ∧ b^{3, 44}_1 ∧ -b^{3, 44}_0) c in CNF: c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ -p_129 ∨ -b^{3, 44}_2 c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ -p_129 ∨ b^{3, 44}_1 c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ -p_129 ∨ -b^{3, 44}_0 c in DIMACS: 6518 6519 -6520 -129 -6521 0 6518 6519 -6520 -129 6522 0 6518 6519 -6520 -129 -6523 0 c 2+1 --> break c (-b^{3, 43}_2 ∧ b^{3, 43}_1 ∧ -b^{3, 43}_0 ∧ p_129) -> break c in CNF: c b^{3, 43}_2 ∨ -b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ -p_129 ∨ break c in DIMACS: 6518 -6519 6520 -129 1162 0 c 2-1 --> 1 c (-b^{3, 43}_2 ∧ b^{3, 43}_1 ∧ -b^{3, 43}_0 ∧ -p_129) -> (-b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ b^{3, 44}_0) c in CNF: c b^{3, 43}_2 ∨ -b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ p_129 ∨ -b^{3, 44}_2 c b^{3, 43}_2 ∨ -b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ p_129 ∨ -b^{3, 44}_1 c b^{3, 43}_2 ∨ -b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ p_129 ∨ b^{3, 44}_0 c in DIMACS: 6518 -6519 6520 129 -6521 0 6518 -6519 6520 129 -6522 0 6518 -6519 6520 129 6523 0 c 1-1 --> 0 c (-b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ b^{3, 43}_0 ∧ -p_129) -> (-b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ -b^{3, 44}_0) c in CNF: c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ p_129 ∨ -b^{3, 44}_2 c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ p_129 ∨ -b^{3, 44}_1 c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ p_129 ∨ -b^{3, 44}_0 c in DIMACS: 6518 6519 -6520 129 -6521 0 6518 6519 -6520 129 -6522 0 6518 6519 -6520 129 -6523 0 c 0-1 --> -1 c (-b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ -b^{3, 43}_0 ∧ -p_129) -> ( b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ b^{3, 44}_0) c in CNF: c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ p_129 ∨ b^{3, 44}_2 c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ p_129 ∨ -b^{3, 44}_1 c b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ p_129 ∨ b^{3, 44}_0 c in DIMACS: 6518 6519 6520 129 6521 0 6518 6519 6520 129 -6522 0 6518 6519 6520 129 6523 0 c -1-1 --> -2 c ( b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ b^{3, 43}_0 ∧ -p_129) -> ( b^{3, 44}_2 ∧ b^{3, 44}_1 ∧ -b^{3, 44}_0) c in CNF: c -b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ p_129 ∨ b^{3, 44}_2 c -b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ p_129 ∨ b^{3, 44}_1 c -b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ p_129 ∨ -b^{3, 44}_0 c in DIMACS: -6518 6519 -6520 129 6521 0 -6518 6519 -6520 129 6522 0 -6518 6519 -6520 129 -6523 0 c -2-1 --> break c ( b^{3, 43}_2 ∧ b^{3, 43}_1 ∧ -b^{3, 43}_0 ∧ -p_129) -> break c in CNF: c -b^{3, 43}_2 ∨ -b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ p_129 ∨ break c in DIMACS: -6518 -6519 6520 129 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 43}_2 ∧ -b^{3, 43}_1 ∧ -b^{3, 43}_0 ∧ true) c in CNF: c -b^{3, 43}_2 ∨ b^{3, 43}_1 ∨ b^{3, 43}_0 ∨ false c in DIMACS: -6518 6519 6520 0 c 3 does not represent an automaton state. c -(-b^{3, 43}_2 ∧ b^{3, 43}_1 ∧ b^{3, 43}_0 ∧ true) c in CNF: c b^{3, 43}_2 ∨ -b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ false c in DIMACS: 6518 -6519 -6520 0 c -3 does not represent an automaton state. c -( b^{3, 43}_2 ∧ b^{3, 43}_1 ∧ b^{3, 43}_0 ∧ true) c in CNF: c -b^{3, 43}_2 ∨ -b^{3, 43}_1 ∨ -b^{3, 43}_0 ∨ false c in DIMACS: -6518 -6519 -6520 0 c i = 44 c -2+1 --> -1 c ( b^{3, 44}_2 ∧ b^{3, 44}_1 ∧ -b^{3, 44}_0 ∧ p_132) -> ( b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ b^{3, 45}_0) c in CNF: c -b^{3, 44}_2 ∨ -b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ -p_132 ∨ b^{3, 45}_2 c -b^{3, 44}_2 ∨ -b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ -p_132 ∨ -b^{3, 45}_1 c -b^{3, 44}_2 ∨ -b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ -p_132 ∨ b^{3, 45}_0 c in DIMACS: -6521 -6522 6523 -132 6524 0 -6521 -6522 6523 -132 -6525 0 -6521 -6522 6523 -132 6526 0 c -1+1 --> 0 c ( b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ b^{3, 44}_0 ∧ p_132) -> (-b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ -b^{3, 45}_0) c in CNF: c -b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ -p_132 ∨ -b^{3, 45}_2 c -b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ -p_132 ∨ -b^{3, 45}_1 c -b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ -p_132 ∨ -b^{3, 45}_0 c in DIMACS: -6521 6522 -6523 -132 -6524 0 -6521 6522 -6523 -132 -6525 0 -6521 6522 -6523 -132 -6526 0 c 0+1 --> 1 c (-b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ -b^{3, 44}_0 ∧ p_132) -> (-b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ b^{3, 45}_0) c in CNF: c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ -p_132 ∨ -b^{3, 45}_2 c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ -p_132 ∨ -b^{3, 45}_1 c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ -p_132 ∨ b^{3, 45}_0 c in DIMACS: 6521 6522 6523 -132 -6524 0 6521 6522 6523 -132 -6525 0 6521 6522 6523 -132 6526 0 c 1+1 --> 2 c (-b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ b^{3, 44}_0 ∧ p_132) -> (-b^{3, 45}_2 ∧ b^{3, 45}_1 ∧ -b^{3, 45}_0) c in CNF: c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ -p_132 ∨ -b^{3, 45}_2 c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ -p_132 ∨ b^{3, 45}_1 c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ -p_132 ∨ -b^{3, 45}_0 c in DIMACS: 6521 6522 -6523 -132 -6524 0 6521 6522 -6523 -132 6525 0 6521 6522 -6523 -132 -6526 0 c 2+1 --> break c (-b^{3, 44}_2 ∧ b^{3, 44}_1 ∧ -b^{3, 44}_0 ∧ p_132) -> break c in CNF: c b^{3, 44}_2 ∨ -b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ -p_132 ∨ break c in DIMACS: 6521 -6522 6523 -132 1162 0 c 2-1 --> 1 c (-b^{3, 44}_2 ∧ b^{3, 44}_1 ∧ -b^{3, 44}_0 ∧ -p_132) -> (-b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ b^{3, 45}_0) c in CNF: c b^{3, 44}_2 ∨ -b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ p_132 ∨ -b^{3, 45}_2 c b^{3, 44}_2 ∨ -b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ p_132 ∨ -b^{3, 45}_1 c b^{3, 44}_2 ∨ -b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ p_132 ∨ b^{3, 45}_0 c in DIMACS: 6521 -6522 6523 132 -6524 0 6521 -6522 6523 132 -6525 0 6521 -6522 6523 132 6526 0 c 1-1 --> 0 c (-b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ b^{3, 44}_0 ∧ -p_132) -> (-b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ -b^{3, 45}_0) c in CNF: c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ p_132 ∨ -b^{3, 45}_2 c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ p_132 ∨ -b^{3, 45}_1 c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ p_132 ∨ -b^{3, 45}_0 c in DIMACS: 6521 6522 -6523 132 -6524 0 6521 6522 -6523 132 -6525 0 6521 6522 -6523 132 -6526 0 c 0-1 --> -1 c (-b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ -b^{3, 44}_0 ∧ -p_132) -> ( b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ b^{3, 45}_0) c in CNF: c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ p_132 ∨ b^{3, 45}_2 c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ p_132 ∨ -b^{3, 45}_1 c b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ p_132 ∨ b^{3, 45}_0 c in DIMACS: 6521 6522 6523 132 6524 0 6521 6522 6523 132 -6525 0 6521 6522 6523 132 6526 0 c -1-1 --> -2 c ( b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ b^{3, 44}_0 ∧ -p_132) -> ( b^{3, 45}_2 ∧ b^{3, 45}_1 ∧ -b^{3, 45}_0) c in CNF: c -b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ p_132 ∨ b^{3, 45}_2 c -b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ p_132 ∨ b^{3, 45}_1 c -b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ p_132 ∨ -b^{3, 45}_0 c in DIMACS: -6521 6522 -6523 132 6524 0 -6521 6522 -6523 132 6525 0 -6521 6522 -6523 132 -6526 0 c -2-1 --> break c ( b^{3, 44}_2 ∧ b^{3, 44}_1 ∧ -b^{3, 44}_0 ∧ -p_132) -> break c in CNF: c -b^{3, 44}_2 ∨ -b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ p_132 ∨ break c in DIMACS: -6521 -6522 6523 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 44}_2 ∧ -b^{3, 44}_1 ∧ -b^{3, 44}_0 ∧ true) c in CNF: c -b^{3, 44}_2 ∨ b^{3, 44}_1 ∨ b^{3, 44}_0 ∨ false c in DIMACS: -6521 6522 6523 0 c 3 does not represent an automaton state. c -(-b^{3, 44}_2 ∧ b^{3, 44}_1 ∧ b^{3, 44}_0 ∧ true) c in CNF: c b^{3, 44}_2 ∨ -b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ false c in DIMACS: 6521 -6522 -6523 0 c -3 does not represent an automaton state. c -( b^{3, 44}_2 ∧ b^{3, 44}_1 ∧ b^{3, 44}_0 ∧ true) c in CNF: c -b^{3, 44}_2 ∨ -b^{3, 44}_1 ∨ -b^{3, 44}_0 ∨ false c in DIMACS: -6521 -6522 -6523 0 c i = 45 c -2+1 --> -1 c ( b^{3, 45}_2 ∧ b^{3, 45}_1 ∧ -b^{3, 45}_0 ∧ p_135) -> ( b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ b^{3, 46}_0) c in CNF: c -b^{3, 45}_2 ∨ -b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ -p_135 ∨ b^{3, 46}_2 c -b^{3, 45}_2 ∨ -b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ -p_135 ∨ -b^{3, 46}_1 c -b^{3, 45}_2 ∨ -b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ -p_135 ∨ b^{3, 46}_0 c in DIMACS: -6524 -6525 6526 -135 6527 0 -6524 -6525 6526 -135 -6528 0 -6524 -6525 6526 -135 6529 0 c -1+1 --> 0 c ( b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ b^{3, 45}_0 ∧ p_135) -> (-b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ -b^{3, 46}_0) c in CNF: c -b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ -p_135 ∨ -b^{3, 46}_2 c -b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ -p_135 ∨ -b^{3, 46}_1 c -b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ -p_135 ∨ -b^{3, 46}_0 c in DIMACS: -6524 6525 -6526 -135 -6527 0 -6524 6525 -6526 -135 -6528 0 -6524 6525 -6526 -135 -6529 0 c 0+1 --> 1 c (-b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ -b^{3, 45}_0 ∧ p_135) -> (-b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ b^{3, 46}_0) c in CNF: c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ -p_135 ∨ -b^{3, 46}_2 c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ -p_135 ∨ -b^{3, 46}_1 c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ -p_135 ∨ b^{3, 46}_0 c in DIMACS: 6524 6525 6526 -135 -6527 0 6524 6525 6526 -135 -6528 0 6524 6525 6526 -135 6529 0 c 1+1 --> 2 c (-b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ b^{3, 45}_0 ∧ p_135) -> (-b^{3, 46}_2 ∧ b^{3, 46}_1 ∧ -b^{3, 46}_0) c in CNF: c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ -p_135 ∨ -b^{3, 46}_2 c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ -p_135 ∨ b^{3, 46}_1 c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ -p_135 ∨ -b^{3, 46}_0 c in DIMACS: 6524 6525 -6526 -135 -6527 0 6524 6525 -6526 -135 6528 0 6524 6525 -6526 -135 -6529 0 c 2+1 --> break c (-b^{3, 45}_2 ∧ b^{3, 45}_1 ∧ -b^{3, 45}_0 ∧ p_135) -> break c in CNF: c b^{3, 45}_2 ∨ -b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ -p_135 ∨ break c in DIMACS: 6524 -6525 6526 -135 1162 0 c 2-1 --> 1 c (-b^{3, 45}_2 ∧ b^{3, 45}_1 ∧ -b^{3, 45}_0 ∧ -p_135) -> (-b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ b^{3, 46}_0) c in CNF: c b^{3, 45}_2 ∨ -b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ p_135 ∨ -b^{3, 46}_2 c b^{3, 45}_2 ∨ -b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ p_135 ∨ -b^{3, 46}_1 c b^{3, 45}_2 ∨ -b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ p_135 ∨ b^{3, 46}_0 c in DIMACS: 6524 -6525 6526 135 -6527 0 6524 -6525 6526 135 -6528 0 6524 -6525 6526 135 6529 0 c 1-1 --> 0 c (-b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ b^{3, 45}_0 ∧ -p_135) -> (-b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ -b^{3, 46}_0) c in CNF: c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ p_135 ∨ -b^{3, 46}_2 c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ p_135 ∨ -b^{3, 46}_1 c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ p_135 ∨ -b^{3, 46}_0 c in DIMACS: 6524 6525 -6526 135 -6527 0 6524 6525 -6526 135 -6528 0 6524 6525 -6526 135 -6529 0 c 0-1 --> -1 c (-b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ -b^{3, 45}_0 ∧ -p_135) -> ( b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ b^{3, 46}_0) c in CNF: c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ p_135 ∨ b^{3, 46}_2 c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ p_135 ∨ -b^{3, 46}_1 c b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ p_135 ∨ b^{3, 46}_0 c in DIMACS: 6524 6525 6526 135 6527 0 6524 6525 6526 135 -6528 0 6524 6525 6526 135 6529 0 c -1-1 --> -2 c ( b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ b^{3, 45}_0 ∧ -p_135) -> ( b^{3, 46}_2 ∧ b^{3, 46}_1 ∧ -b^{3, 46}_0) c in CNF: c -b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ p_135 ∨ b^{3, 46}_2 c -b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ p_135 ∨ b^{3, 46}_1 c -b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ p_135 ∨ -b^{3, 46}_0 c in DIMACS: -6524 6525 -6526 135 6527 0 -6524 6525 -6526 135 6528 0 -6524 6525 -6526 135 -6529 0 c -2-1 --> break c ( b^{3, 45}_2 ∧ b^{3, 45}_1 ∧ -b^{3, 45}_0 ∧ -p_135) -> break c in CNF: c -b^{3, 45}_2 ∨ -b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ p_135 ∨ break c in DIMACS: -6524 -6525 6526 135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 45}_2 ∧ -b^{3, 45}_1 ∧ -b^{3, 45}_0 ∧ true) c in CNF: c -b^{3, 45}_2 ∨ b^{3, 45}_1 ∨ b^{3, 45}_0 ∨ false c in DIMACS: -6524 6525 6526 0 c 3 does not represent an automaton state. c -(-b^{3, 45}_2 ∧ b^{3, 45}_1 ∧ b^{3, 45}_0 ∧ true) c in CNF: c b^{3, 45}_2 ∨ -b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ false c in DIMACS: 6524 -6525 -6526 0 c -3 does not represent an automaton state. c -( b^{3, 45}_2 ∧ b^{3, 45}_1 ∧ b^{3, 45}_0 ∧ true) c in CNF: c -b^{3, 45}_2 ∨ -b^{3, 45}_1 ∨ -b^{3, 45}_0 ∨ false c in DIMACS: -6524 -6525 -6526 0 c i = 46 c -2+1 --> -1 c ( b^{3, 46}_2 ∧ b^{3, 46}_1 ∧ -b^{3, 46}_0 ∧ p_138) -> ( b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ b^{3, 47}_0) c in CNF: c -b^{3, 46}_2 ∨ -b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ -p_138 ∨ b^{3, 47}_2 c -b^{3, 46}_2 ∨ -b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ -p_138 ∨ -b^{3, 47}_1 c -b^{3, 46}_2 ∨ -b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ -p_138 ∨ b^{3, 47}_0 c in DIMACS: -6527 -6528 6529 -138 6530 0 -6527 -6528 6529 -138 -6531 0 -6527 -6528 6529 -138 6532 0 c -1+1 --> 0 c ( b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ b^{3, 46}_0 ∧ p_138) -> (-b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ -b^{3, 47}_0) c in CNF: c -b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ -p_138 ∨ -b^{3, 47}_2 c -b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ -p_138 ∨ -b^{3, 47}_1 c -b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ -p_138 ∨ -b^{3, 47}_0 c in DIMACS: -6527 6528 -6529 -138 -6530 0 -6527 6528 -6529 -138 -6531 0 -6527 6528 -6529 -138 -6532 0 c 0+1 --> 1 c (-b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ -b^{3, 46}_0 ∧ p_138) -> (-b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ b^{3, 47}_0) c in CNF: c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ -p_138 ∨ -b^{3, 47}_2 c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ -p_138 ∨ -b^{3, 47}_1 c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ -p_138 ∨ b^{3, 47}_0 c in DIMACS: 6527 6528 6529 -138 -6530 0 6527 6528 6529 -138 -6531 0 6527 6528 6529 -138 6532 0 c 1+1 --> 2 c (-b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ b^{3, 46}_0 ∧ p_138) -> (-b^{3, 47}_2 ∧ b^{3, 47}_1 ∧ -b^{3, 47}_0) c in CNF: c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ -p_138 ∨ -b^{3, 47}_2 c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ -p_138 ∨ b^{3, 47}_1 c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ -p_138 ∨ -b^{3, 47}_0 c in DIMACS: 6527 6528 -6529 -138 -6530 0 6527 6528 -6529 -138 6531 0 6527 6528 -6529 -138 -6532 0 c 2+1 --> break c (-b^{3, 46}_2 ∧ b^{3, 46}_1 ∧ -b^{3, 46}_0 ∧ p_138) -> break c in CNF: c b^{3, 46}_2 ∨ -b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ -p_138 ∨ break c in DIMACS: 6527 -6528 6529 -138 1162 0 c 2-1 --> 1 c (-b^{3, 46}_2 ∧ b^{3, 46}_1 ∧ -b^{3, 46}_0 ∧ -p_138) -> (-b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ b^{3, 47}_0) c in CNF: c b^{3, 46}_2 ∨ -b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ p_138 ∨ -b^{3, 47}_2 c b^{3, 46}_2 ∨ -b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ p_138 ∨ -b^{3, 47}_1 c b^{3, 46}_2 ∨ -b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ p_138 ∨ b^{3, 47}_0 c in DIMACS: 6527 -6528 6529 138 -6530 0 6527 -6528 6529 138 -6531 0 6527 -6528 6529 138 6532 0 c 1-1 --> 0 c (-b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ b^{3, 46}_0 ∧ -p_138) -> (-b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ -b^{3, 47}_0) c in CNF: c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ p_138 ∨ -b^{3, 47}_2 c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ p_138 ∨ -b^{3, 47}_1 c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ p_138 ∨ -b^{3, 47}_0 c in DIMACS: 6527 6528 -6529 138 -6530 0 6527 6528 -6529 138 -6531 0 6527 6528 -6529 138 -6532 0 c 0-1 --> -1 c (-b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ -b^{3, 46}_0 ∧ -p_138) -> ( b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ b^{3, 47}_0) c in CNF: c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ p_138 ∨ b^{3, 47}_2 c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ p_138 ∨ -b^{3, 47}_1 c b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ p_138 ∨ b^{3, 47}_0 c in DIMACS: 6527 6528 6529 138 6530 0 6527 6528 6529 138 -6531 0 6527 6528 6529 138 6532 0 c -1-1 --> -2 c ( b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ b^{3, 46}_0 ∧ -p_138) -> ( b^{3, 47}_2 ∧ b^{3, 47}_1 ∧ -b^{3, 47}_0) c in CNF: c -b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ p_138 ∨ b^{3, 47}_2 c -b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ p_138 ∨ b^{3, 47}_1 c -b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ p_138 ∨ -b^{3, 47}_0 c in DIMACS: -6527 6528 -6529 138 6530 0 -6527 6528 -6529 138 6531 0 -6527 6528 -6529 138 -6532 0 c -2-1 --> break c ( b^{3, 46}_2 ∧ b^{3, 46}_1 ∧ -b^{3, 46}_0 ∧ -p_138) -> break c in CNF: c -b^{3, 46}_2 ∨ -b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ p_138 ∨ break c in DIMACS: -6527 -6528 6529 138 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 46}_2 ∧ -b^{3, 46}_1 ∧ -b^{3, 46}_0 ∧ true) c in CNF: c -b^{3, 46}_2 ∨ b^{3, 46}_1 ∨ b^{3, 46}_0 ∨ false c in DIMACS: -6527 6528 6529 0 c 3 does not represent an automaton state. c -(-b^{3, 46}_2 ∧ b^{3, 46}_1 ∧ b^{3, 46}_0 ∧ true) c in CNF: c b^{3, 46}_2 ∨ -b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ false c in DIMACS: 6527 -6528 -6529 0 c -3 does not represent an automaton state. c -( b^{3, 46}_2 ∧ b^{3, 46}_1 ∧ b^{3, 46}_0 ∧ true) c in CNF: c -b^{3, 46}_2 ∨ -b^{3, 46}_1 ∨ -b^{3, 46}_0 ∨ false c in DIMACS: -6527 -6528 -6529 0 c i = 47 c -2+1 --> -1 c ( b^{3, 47}_2 ∧ b^{3, 47}_1 ∧ -b^{3, 47}_0 ∧ p_141) -> ( b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ b^{3, 48}_0) c in CNF: c -b^{3, 47}_2 ∨ -b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ -p_141 ∨ b^{3, 48}_2 c -b^{3, 47}_2 ∨ -b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ -p_141 ∨ -b^{3, 48}_1 c -b^{3, 47}_2 ∨ -b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ -p_141 ∨ b^{3, 48}_0 c in DIMACS: -6530 -6531 6532 -141 6533 0 -6530 -6531 6532 -141 -6534 0 -6530 -6531 6532 -141 6535 0 c -1+1 --> 0 c ( b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ b^{3, 47}_0 ∧ p_141) -> (-b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ -b^{3, 48}_0) c in CNF: c -b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ -p_141 ∨ -b^{3, 48}_2 c -b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ -p_141 ∨ -b^{3, 48}_1 c -b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ -p_141 ∨ -b^{3, 48}_0 c in DIMACS: -6530 6531 -6532 -141 -6533 0 -6530 6531 -6532 -141 -6534 0 -6530 6531 -6532 -141 -6535 0 c 0+1 --> 1 c (-b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ -b^{3, 47}_0 ∧ p_141) -> (-b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ b^{3, 48}_0) c in CNF: c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ -p_141 ∨ -b^{3, 48}_2 c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ -p_141 ∨ -b^{3, 48}_1 c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ -p_141 ∨ b^{3, 48}_0 c in DIMACS: 6530 6531 6532 -141 -6533 0 6530 6531 6532 -141 -6534 0 6530 6531 6532 -141 6535 0 c 1+1 --> 2 c (-b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ b^{3, 47}_0 ∧ p_141) -> (-b^{3, 48}_2 ∧ b^{3, 48}_1 ∧ -b^{3, 48}_0) c in CNF: c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ -p_141 ∨ -b^{3, 48}_2 c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ -p_141 ∨ b^{3, 48}_1 c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ -p_141 ∨ -b^{3, 48}_0 c in DIMACS: 6530 6531 -6532 -141 -6533 0 6530 6531 -6532 -141 6534 0 6530 6531 -6532 -141 -6535 0 c 2+1 --> break c (-b^{3, 47}_2 ∧ b^{3, 47}_1 ∧ -b^{3, 47}_0 ∧ p_141) -> break c in CNF: c b^{3, 47}_2 ∨ -b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ -p_141 ∨ break c in DIMACS: 6530 -6531 6532 -141 1162 0 c 2-1 --> 1 c (-b^{3, 47}_2 ∧ b^{3, 47}_1 ∧ -b^{3, 47}_0 ∧ -p_141) -> (-b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ b^{3, 48}_0) c in CNF: c b^{3, 47}_2 ∨ -b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ p_141 ∨ -b^{3, 48}_2 c b^{3, 47}_2 ∨ -b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ p_141 ∨ -b^{3, 48}_1 c b^{3, 47}_2 ∨ -b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ p_141 ∨ b^{3, 48}_0 c in DIMACS: 6530 -6531 6532 141 -6533 0 6530 -6531 6532 141 -6534 0 6530 -6531 6532 141 6535 0 c 1-1 --> 0 c (-b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ b^{3, 47}_0 ∧ -p_141) -> (-b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ -b^{3, 48}_0) c in CNF: c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ p_141 ∨ -b^{3, 48}_2 c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ p_141 ∨ -b^{3, 48}_1 c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ p_141 ∨ -b^{3, 48}_0 c in DIMACS: 6530 6531 -6532 141 -6533 0 6530 6531 -6532 141 -6534 0 6530 6531 -6532 141 -6535 0 c 0-1 --> -1 c (-b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ -b^{3, 47}_0 ∧ -p_141) -> ( b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ b^{3, 48}_0) c in CNF: c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ p_141 ∨ b^{3, 48}_2 c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ p_141 ∨ -b^{3, 48}_1 c b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ p_141 ∨ b^{3, 48}_0 c in DIMACS: 6530 6531 6532 141 6533 0 6530 6531 6532 141 -6534 0 6530 6531 6532 141 6535 0 c -1-1 --> -2 c ( b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ b^{3, 47}_0 ∧ -p_141) -> ( b^{3, 48}_2 ∧ b^{3, 48}_1 ∧ -b^{3, 48}_0) c in CNF: c -b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ p_141 ∨ b^{3, 48}_2 c -b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ p_141 ∨ b^{3, 48}_1 c -b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ p_141 ∨ -b^{3, 48}_0 c in DIMACS: -6530 6531 -6532 141 6533 0 -6530 6531 -6532 141 6534 0 -6530 6531 -6532 141 -6535 0 c -2-1 --> break c ( b^{3, 47}_2 ∧ b^{3, 47}_1 ∧ -b^{3, 47}_0 ∧ -p_141) -> break c in CNF: c -b^{3, 47}_2 ∨ -b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ p_141 ∨ break c in DIMACS: -6530 -6531 6532 141 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 47}_2 ∧ -b^{3, 47}_1 ∧ -b^{3, 47}_0 ∧ true) c in CNF: c -b^{3, 47}_2 ∨ b^{3, 47}_1 ∨ b^{3, 47}_0 ∨ false c in DIMACS: -6530 6531 6532 0 c 3 does not represent an automaton state. c -(-b^{3, 47}_2 ∧ b^{3, 47}_1 ∧ b^{3, 47}_0 ∧ true) c in CNF: c b^{3, 47}_2 ∨ -b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ false c in DIMACS: 6530 -6531 -6532 0 c -3 does not represent an automaton state. c -( b^{3, 47}_2 ∧ b^{3, 47}_1 ∧ b^{3, 47}_0 ∧ true) c in CNF: c -b^{3, 47}_2 ∨ -b^{3, 47}_1 ∨ -b^{3, 47}_0 ∨ false c in DIMACS: -6530 -6531 -6532 0 c i = 48 c -2+1 --> -1 c ( b^{3, 48}_2 ∧ b^{3, 48}_1 ∧ -b^{3, 48}_0 ∧ p_144) -> ( b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ b^{3, 49}_0) c in CNF: c -b^{3, 48}_2 ∨ -b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ -p_144 ∨ b^{3, 49}_2 c -b^{3, 48}_2 ∨ -b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ -p_144 ∨ -b^{3, 49}_1 c -b^{3, 48}_2 ∨ -b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ -p_144 ∨ b^{3, 49}_0 c in DIMACS: -6533 -6534 6535 -144 6536 0 -6533 -6534 6535 -144 -6537 0 -6533 -6534 6535 -144 6538 0 c -1+1 --> 0 c ( b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ b^{3, 48}_0 ∧ p_144) -> (-b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ -b^{3, 49}_0) c in CNF: c -b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ -p_144 ∨ -b^{3, 49}_2 c -b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ -p_144 ∨ -b^{3, 49}_1 c -b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ -p_144 ∨ -b^{3, 49}_0 c in DIMACS: -6533 6534 -6535 -144 -6536 0 -6533 6534 -6535 -144 -6537 0 -6533 6534 -6535 -144 -6538 0 c 0+1 --> 1 c (-b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ -b^{3, 48}_0 ∧ p_144) -> (-b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ b^{3, 49}_0) c in CNF: c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ -p_144 ∨ -b^{3, 49}_2 c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ -p_144 ∨ -b^{3, 49}_1 c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ -p_144 ∨ b^{3, 49}_0 c in DIMACS: 6533 6534 6535 -144 -6536 0 6533 6534 6535 -144 -6537 0 6533 6534 6535 -144 6538 0 c 1+1 --> 2 c (-b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ b^{3, 48}_0 ∧ p_144) -> (-b^{3, 49}_2 ∧ b^{3, 49}_1 ∧ -b^{3, 49}_0) c in CNF: c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ -p_144 ∨ -b^{3, 49}_2 c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ -p_144 ∨ b^{3, 49}_1 c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ -p_144 ∨ -b^{3, 49}_0 c in DIMACS: 6533 6534 -6535 -144 -6536 0 6533 6534 -6535 -144 6537 0 6533 6534 -6535 -144 -6538 0 c 2+1 --> break c (-b^{3, 48}_2 ∧ b^{3, 48}_1 ∧ -b^{3, 48}_0 ∧ p_144) -> break c in CNF: c b^{3, 48}_2 ∨ -b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ -p_144 ∨ break c in DIMACS: 6533 -6534 6535 -144 1162 0 c 2-1 --> 1 c (-b^{3, 48}_2 ∧ b^{3, 48}_1 ∧ -b^{3, 48}_0 ∧ -p_144) -> (-b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ b^{3, 49}_0) c in CNF: c b^{3, 48}_2 ∨ -b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ p_144 ∨ -b^{3, 49}_2 c b^{3, 48}_2 ∨ -b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ p_144 ∨ -b^{3, 49}_1 c b^{3, 48}_2 ∨ -b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ p_144 ∨ b^{3, 49}_0 c in DIMACS: 6533 -6534 6535 144 -6536 0 6533 -6534 6535 144 -6537 0 6533 -6534 6535 144 6538 0 c 1-1 --> 0 c (-b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ b^{3, 48}_0 ∧ -p_144) -> (-b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ -b^{3, 49}_0) c in CNF: c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ p_144 ∨ -b^{3, 49}_2 c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ p_144 ∨ -b^{3, 49}_1 c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ p_144 ∨ -b^{3, 49}_0 c in DIMACS: 6533 6534 -6535 144 -6536 0 6533 6534 -6535 144 -6537 0 6533 6534 -6535 144 -6538 0 c 0-1 --> -1 c (-b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ -b^{3, 48}_0 ∧ -p_144) -> ( b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ b^{3, 49}_0) c in CNF: c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ p_144 ∨ b^{3, 49}_2 c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ p_144 ∨ -b^{3, 49}_1 c b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ p_144 ∨ b^{3, 49}_0 c in DIMACS: 6533 6534 6535 144 6536 0 6533 6534 6535 144 -6537 0 6533 6534 6535 144 6538 0 c -1-1 --> -2 c ( b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ b^{3, 48}_0 ∧ -p_144) -> ( b^{3, 49}_2 ∧ b^{3, 49}_1 ∧ -b^{3, 49}_0) c in CNF: c -b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ p_144 ∨ b^{3, 49}_2 c -b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ p_144 ∨ b^{3, 49}_1 c -b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ p_144 ∨ -b^{3, 49}_0 c in DIMACS: -6533 6534 -6535 144 6536 0 -6533 6534 -6535 144 6537 0 -6533 6534 -6535 144 -6538 0 c -2-1 --> break c ( b^{3, 48}_2 ∧ b^{3, 48}_1 ∧ -b^{3, 48}_0 ∧ -p_144) -> break c in CNF: c -b^{3, 48}_2 ∨ -b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ p_144 ∨ break c in DIMACS: -6533 -6534 6535 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 48}_2 ∧ -b^{3, 48}_1 ∧ -b^{3, 48}_0 ∧ true) c in CNF: c -b^{3, 48}_2 ∨ b^{3, 48}_1 ∨ b^{3, 48}_0 ∨ false c in DIMACS: -6533 6534 6535 0 c 3 does not represent an automaton state. c -(-b^{3, 48}_2 ∧ b^{3, 48}_1 ∧ b^{3, 48}_0 ∧ true) c in CNF: c b^{3, 48}_2 ∨ -b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ false c in DIMACS: 6533 -6534 -6535 0 c -3 does not represent an automaton state. c -( b^{3, 48}_2 ∧ b^{3, 48}_1 ∧ b^{3, 48}_0 ∧ true) c in CNF: c -b^{3, 48}_2 ∨ -b^{3, 48}_1 ∨ -b^{3, 48}_0 ∨ false c in DIMACS: -6533 -6534 -6535 0 c i = 49 c -2+1 --> -1 c ( b^{3, 49}_2 ∧ b^{3, 49}_1 ∧ -b^{3, 49}_0 ∧ p_147) -> ( b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ b^{3, 50}_0) c in CNF: c -b^{3, 49}_2 ∨ -b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ -p_147 ∨ b^{3, 50}_2 c -b^{3, 49}_2 ∨ -b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ -p_147 ∨ -b^{3, 50}_1 c -b^{3, 49}_2 ∨ -b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ -p_147 ∨ b^{3, 50}_0 c in DIMACS: -6536 -6537 6538 -147 6539 0 -6536 -6537 6538 -147 -6540 0 -6536 -6537 6538 -147 6541 0 c -1+1 --> 0 c ( b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ b^{3, 49}_0 ∧ p_147) -> (-b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ -b^{3, 50}_0) c in CNF: c -b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ -p_147 ∨ -b^{3, 50}_2 c -b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ -p_147 ∨ -b^{3, 50}_1 c -b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ -p_147 ∨ -b^{3, 50}_0 c in DIMACS: -6536 6537 -6538 -147 -6539 0 -6536 6537 -6538 -147 -6540 0 -6536 6537 -6538 -147 -6541 0 c 0+1 --> 1 c (-b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ -b^{3, 49}_0 ∧ p_147) -> (-b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ b^{3, 50}_0) c in CNF: c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ -p_147 ∨ -b^{3, 50}_2 c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ -p_147 ∨ -b^{3, 50}_1 c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ -p_147 ∨ b^{3, 50}_0 c in DIMACS: 6536 6537 6538 -147 -6539 0 6536 6537 6538 -147 -6540 0 6536 6537 6538 -147 6541 0 c 1+1 --> 2 c (-b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ b^{3, 49}_0 ∧ p_147) -> (-b^{3, 50}_2 ∧ b^{3, 50}_1 ∧ -b^{3, 50}_0) c in CNF: c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ -p_147 ∨ -b^{3, 50}_2 c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ -p_147 ∨ b^{3, 50}_1 c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ -p_147 ∨ -b^{3, 50}_0 c in DIMACS: 6536 6537 -6538 -147 -6539 0 6536 6537 -6538 -147 6540 0 6536 6537 -6538 -147 -6541 0 c 2+1 --> break c (-b^{3, 49}_2 ∧ b^{3, 49}_1 ∧ -b^{3, 49}_0 ∧ p_147) -> break c in CNF: c b^{3, 49}_2 ∨ -b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ -p_147 ∨ break c in DIMACS: 6536 -6537 6538 -147 1162 0 c 2-1 --> 1 c (-b^{3, 49}_2 ∧ b^{3, 49}_1 ∧ -b^{3, 49}_0 ∧ -p_147) -> (-b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ b^{3, 50}_0) c in CNF: c b^{3, 49}_2 ∨ -b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ p_147 ∨ -b^{3, 50}_2 c b^{3, 49}_2 ∨ -b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ p_147 ∨ -b^{3, 50}_1 c b^{3, 49}_2 ∨ -b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ p_147 ∨ b^{3, 50}_0 c in DIMACS: 6536 -6537 6538 147 -6539 0 6536 -6537 6538 147 -6540 0 6536 -6537 6538 147 6541 0 c 1-1 --> 0 c (-b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ b^{3, 49}_0 ∧ -p_147) -> (-b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ -b^{3, 50}_0) c in CNF: c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ p_147 ∨ -b^{3, 50}_2 c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ p_147 ∨ -b^{3, 50}_1 c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ p_147 ∨ -b^{3, 50}_0 c in DIMACS: 6536 6537 -6538 147 -6539 0 6536 6537 -6538 147 -6540 0 6536 6537 -6538 147 -6541 0 c 0-1 --> -1 c (-b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ -b^{3, 49}_0 ∧ -p_147) -> ( b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ b^{3, 50}_0) c in CNF: c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ p_147 ∨ b^{3, 50}_2 c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ p_147 ∨ -b^{3, 50}_1 c b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ p_147 ∨ b^{3, 50}_0 c in DIMACS: 6536 6537 6538 147 6539 0 6536 6537 6538 147 -6540 0 6536 6537 6538 147 6541 0 c -1-1 --> -2 c ( b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ b^{3, 49}_0 ∧ -p_147) -> ( b^{3, 50}_2 ∧ b^{3, 50}_1 ∧ -b^{3, 50}_0) c in CNF: c -b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ p_147 ∨ b^{3, 50}_2 c -b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ p_147 ∨ b^{3, 50}_1 c -b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ p_147 ∨ -b^{3, 50}_0 c in DIMACS: -6536 6537 -6538 147 6539 0 -6536 6537 -6538 147 6540 0 -6536 6537 -6538 147 -6541 0 c -2-1 --> break c ( b^{3, 49}_2 ∧ b^{3, 49}_1 ∧ -b^{3, 49}_0 ∧ -p_147) -> break c in CNF: c -b^{3, 49}_2 ∨ -b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ p_147 ∨ break c in DIMACS: -6536 -6537 6538 147 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 49}_2 ∧ -b^{3, 49}_1 ∧ -b^{3, 49}_0 ∧ true) c in CNF: c -b^{3, 49}_2 ∨ b^{3, 49}_1 ∨ b^{3, 49}_0 ∨ false c in DIMACS: -6536 6537 6538 0 c 3 does not represent an automaton state. c -(-b^{3, 49}_2 ∧ b^{3, 49}_1 ∧ b^{3, 49}_0 ∧ true) c in CNF: c b^{3, 49}_2 ∨ -b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ false c in DIMACS: 6536 -6537 -6538 0 c -3 does not represent an automaton state. c -( b^{3, 49}_2 ∧ b^{3, 49}_1 ∧ b^{3, 49}_0 ∧ true) c in CNF: c -b^{3, 49}_2 ∨ -b^{3, 49}_1 ∨ -b^{3, 49}_0 ∨ false c in DIMACS: -6536 -6537 -6538 0 c i = 50 c -2+1 --> -1 c ( b^{3, 50}_2 ∧ b^{3, 50}_1 ∧ -b^{3, 50}_0 ∧ p_150) -> ( b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ b^{3, 51}_0) c in CNF: c -b^{3, 50}_2 ∨ -b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ -p_150 ∨ b^{3, 51}_2 c -b^{3, 50}_2 ∨ -b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ -p_150 ∨ -b^{3, 51}_1 c -b^{3, 50}_2 ∨ -b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ -p_150 ∨ b^{3, 51}_0 c in DIMACS: -6539 -6540 6541 -150 6542 0 -6539 -6540 6541 -150 -6543 0 -6539 -6540 6541 -150 6544 0 c -1+1 --> 0 c ( b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ b^{3, 50}_0 ∧ p_150) -> (-b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ -b^{3, 51}_0) c in CNF: c -b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ -p_150 ∨ -b^{3, 51}_2 c -b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ -p_150 ∨ -b^{3, 51}_1 c -b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ -p_150 ∨ -b^{3, 51}_0 c in DIMACS: -6539 6540 -6541 -150 -6542 0 -6539 6540 -6541 -150 -6543 0 -6539 6540 -6541 -150 -6544 0 c 0+1 --> 1 c (-b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ -b^{3, 50}_0 ∧ p_150) -> (-b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ b^{3, 51}_0) c in CNF: c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ -p_150 ∨ -b^{3, 51}_2 c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ -p_150 ∨ -b^{3, 51}_1 c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ -p_150 ∨ b^{3, 51}_0 c in DIMACS: 6539 6540 6541 -150 -6542 0 6539 6540 6541 -150 -6543 0 6539 6540 6541 -150 6544 0 c 1+1 --> 2 c (-b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ b^{3, 50}_0 ∧ p_150) -> (-b^{3, 51}_2 ∧ b^{3, 51}_1 ∧ -b^{3, 51}_0) c in CNF: c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ -p_150 ∨ -b^{3, 51}_2 c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ -p_150 ∨ b^{3, 51}_1 c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ -p_150 ∨ -b^{3, 51}_0 c in DIMACS: 6539 6540 -6541 -150 -6542 0 6539 6540 -6541 -150 6543 0 6539 6540 -6541 -150 -6544 0 c 2+1 --> break c (-b^{3, 50}_2 ∧ b^{3, 50}_1 ∧ -b^{3, 50}_0 ∧ p_150) -> break c in CNF: c b^{3, 50}_2 ∨ -b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ -p_150 ∨ break c in DIMACS: 6539 -6540 6541 -150 1162 0 c 2-1 --> 1 c (-b^{3, 50}_2 ∧ b^{3, 50}_1 ∧ -b^{3, 50}_0 ∧ -p_150) -> (-b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ b^{3, 51}_0) c in CNF: c b^{3, 50}_2 ∨ -b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ p_150 ∨ -b^{3, 51}_2 c b^{3, 50}_2 ∨ -b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ p_150 ∨ -b^{3, 51}_1 c b^{3, 50}_2 ∨ -b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ p_150 ∨ b^{3, 51}_0 c in DIMACS: 6539 -6540 6541 150 -6542 0 6539 -6540 6541 150 -6543 0 6539 -6540 6541 150 6544 0 c 1-1 --> 0 c (-b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ b^{3, 50}_0 ∧ -p_150) -> (-b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ -b^{3, 51}_0) c in CNF: c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ p_150 ∨ -b^{3, 51}_2 c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ p_150 ∨ -b^{3, 51}_1 c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ p_150 ∨ -b^{3, 51}_0 c in DIMACS: 6539 6540 -6541 150 -6542 0 6539 6540 -6541 150 -6543 0 6539 6540 -6541 150 -6544 0 c 0-1 --> -1 c (-b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ -b^{3, 50}_0 ∧ -p_150) -> ( b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ b^{3, 51}_0) c in CNF: c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ p_150 ∨ b^{3, 51}_2 c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ p_150 ∨ -b^{3, 51}_1 c b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ p_150 ∨ b^{3, 51}_0 c in DIMACS: 6539 6540 6541 150 6542 0 6539 6540 6541 150 -6543 0 6539 6540 6541 150 6544 0 c -1-1 --> -2 c ( b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ b^{3, 50}_0 ∧ -p_150) -> ( b^{3, 51}_2 ∧ b^{3, 51}_1 ∧ -b^{3, 51}_0) c in CNF: c -b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ p_150 ∨ b^{3, 51}_2 c -b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ p_150 ∨ b^{3, 51}_1 c -b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ p_150 ∨ -b^{3, 51}_0 c in DIMACS: -6539 6540 -6541 150 6542 0 -6539 6540 -6541 150 6543 0 -6539 6540 -6541 150 -6544 0 c -2-1 --> break c ( b^{3, 50}_2 ∧ b^{3, 50}_1 ∧ -b^{3, 50}_0 ∧ -p_150) -> break c in CNF: c -b^{3, 50}_2 ∨ -b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ p_150 ∨ break c in DIMACS: -6539 -6540 6541 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 50}_2 ∧ -b^{3, 50}_1 ∧ -b^{3, 50}_0 ∧ true) c in CNF: c -b^{3, 50}_2 ∨ b^{3, 50}_1 ∨ b^{3, 50}_0 ∨ false c in DIMACS: -6539 6540 6541 0 c 3 does not represent an automaton state. c -(-b^{3, 50}_2 ∧ b^{3, 50}_1 ∧ b^{3, 50}_0 ∧ true) c in CNF: c b^{3, 50}_2 ∨ -b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ false c in DIMACS: 6539 -6540 -6541 0 c -3 does not represent an automaton state. c -( b^{3, 50}_2 ∧ b^{3, 50}_1 ∧ b^{3, 50}_0 ∧ true) c in CNF: c -b^{3, 50}_2 ∨ -b^{3, 50}_1 ∨ -b^{3, 50}_0 ∨ false c in DIMACS: -6539 -6540 -6541 0 c i = 51 c -2+1 --> -1 c ( b^{3, 51}_2 ∧ b^{3, 51}_1 ∧ -b^{3, 51}_0 ∧ p_153) -> ( b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ b^{3, 52}_0) c in CNF: c -b^{3, 51}_2 ∨ -b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ -p_153 ∨ b^{3, 52}_2 c -b^{3, 51}_2 ∨ -b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ -p_153 ∨ -b^{3, 52}_1 c -b^{3, 51}_2 ∨ -b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ -p_153 ∨ b^{3, 52}_0 c in DIMACS: -6542 -6543 6544 -153 6545 0 -6542 -6543 6544 -153 -6546 0 -6542 -6543 6544 -153 6547 0 c -1+1 --> 0 c ( b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ b^{3, 51}_0 ∧ p_153) -> (-b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ -b^{3, 52}_0) c in CNF: c -b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ -p_153 ∨ -b^{3, 52}_2 c -b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ -p_153 ∨ -b^{3, 52}_1 c -b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ -p_153 ∨ -b^{3, 52}_0 c in DIMACS: -6542 6543 -6544 -153 -6545 0 -6542 6543 -6544 -153 -6546 0 -6542 6543 -6544 -153 -6547 0 c 0+1 --> 1 c (-b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ -b^{3, 51}_0 ∧ p_153) -> (-b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ b^{3, 52}_0) c in CNF: c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ -p_153 ∨ -b^{3, 52}_2 c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ -p_153 ∨ -b^{3, 52}_1 c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ -p_153 ∨ b^{3, 52}_0 c in DIMACS: 6542 6543 6544 -153 -6545 0 6542 6543 6544 -153 -6546 0 6542 6543 6544 -153 6547 0 c 1+1 --> 2 c (-b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ b^{3, 51}_0 ∧ p_153) -> (-b^{3, 52}_2 ∧ b^{3, 52}_1 ∧ -b^{3, 52}_0) c in CNF: c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ -p_153 ∨ -b^{3, 52}_2 c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ -p_153 ∨ b^{3, 52}_1 c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ -p_153 ∨ -b^{3, 52}_0 c in DIMACS: 6542 6543 -6544 -153 -6545 0 6542 6543 -6544 -153 6546 0 6542 6543 -6544 -153 -6547 0 c 2+1 --> break c (-b^{3, 51}_2 ∧ b^{3, 51}_1 ∧ -b^{3, 51}_0 ∧ p_153) -> break c in CNF: c b^{3, 51}_2 ∨ -b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ -p_153 ∨ break c in DIMACS: 6542 -6543 6544 -153 1162 0 c 2-1 --> 1 c (-b^{3, 51}_2 ∧ b^{3, 51}_1 ∧ -b^{3, 51}_0 ∧ -p_153) -> (-b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ b^{3, 52}_0) c in CNF: c b^{3, 51}_2 ∨ -b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ p_153 ∨ -b^{3, 52}_2 c b^{3, 51}_2 ∨ -b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ p_153 ∨ -b^{3, 52}_1 c b^{3, 51}_2 ∨ -b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ p_153 ∨ b^{3, 52}_0 c in DIMACS: 6542 -6543 6544 153 -6545 0 6542 -6543 6544 153 -6546 0 6542 -6543 6544 153 6547 0 c 1-1 --> 0 c (-b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ b^{3, 51}_0 ∧ -p_153) -> (-b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ -b^{3, 52}_0) c in CNF: c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ p_153 ∨ -b^{3, 52}_2 c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ p_153 ∨ -b^{3, 52}_1 c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ p_153 ∨ -b^{3, 52}_0 c in DIMACS: 6542 6543 -6544 153 -6545 0 6542 6543 -6544 153 -6546 0 6542 6543 -6544 153 -6547 0 c 0-1 --> -1 c (-b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ -b^{3, 51}_0 ∧ -p_153) -> ( b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ b^{3, 52}_0) c in CNF: c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ p_153 ∨ b^{3, 52}_2 c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ p_153 ∨ -b^{3, 52}_1 c b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ p_153 ∨ b^{3, 52}_0 c in DIMACS: 6542 6543 6544 153 6545 0 6542 6543 6544 153 -6546 0 6542 6543 6544 153 6547 0 c -1-1 --> -2 c ( b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ b^{3, 51}_0 ∧ -p_153) -> ( b^{3, 52}_2 ∧ b^{3, 52}_1 ∧ -b^{3, 52}_0) c in CNF: c -b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ p_153 ∨ b^{3, 52}_2 c -b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ p_153 ∨ b^{3, 52}_1 c -b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ p_153 ∨ -b^{3, 52}_0 c in DIMACS: -6542 6543 -6544 153 6545 0 -6542 6543 -6544 153 6546 0 -6542 6543 -6544 153 -6547 0 c -2-1 --> break c ( b^{3, 51}_2 ∧ b^{3, 51}_1 ∧ -b^{3, 51}_0 ∧ -p_153) -> break c in CNF: c -b^{3, 51}_2 ∨ -b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ p_153 ∨ break c in DIMACS: -6542 -6543 6544 153 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 51}_2 ∧ -b^{3, 51}_1 ∧ -b^{3, 51}_0 ∧ true) c in CNF: c -b^{3, 51}_2 ∨ b^{3, 51}_1 ∨ b^{3, 51}_0 ∨ false c in DIMACS: -6542 6543 6544 0 c 3 does not represent an automaton state. c -(-b^{3, 51}_2 ∧ b^{3, 51}_1 ∧ b^{3, 51}_0 ∧ true) c in CNF: c b^{3, 51}_2 ∨ -b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ false c in DIMACS: 6542 -6543 -6544 0 c -3 does not represent an automaton state. c -( b^{3, 51}_2 ∧ b^{3, 51}_1 ∧ b^{3, 51}_0 ∧ true) c in CNF: c -b^{3, 51}_2 ∨ -b^{3, 51}_1 ∨ -b^{3, 51}_0 ∨ false c in DIMACS: -6542 -6543 -6544 0 c i = 52 c -2+1 --> -1 c ( b^{3, 52}_2 ∧ b^{3, 52}_1 ∧ -b^{3, 52}_0 ∧ p_156) -> ( b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ b^{3, 53}_0) c in CNF: c -b^{3, 52}_2 ∨ -b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ -p_156 ∨ b^{3, 53}_2 c -b^{3, 52}_2 ∨ -b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ -p_156 ∨ -b^{3, 53}_1 c -b^{3, 52}_2 ∨ -b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ -p_156 ∨ b^{3, 53}_0 c in DIMACS: -6545 -6546 6547 -156 6548 0 -6545 -6546 6547 -156 -6549 0 -6545 -6546 6547 -156 6550 0 c -1+1 --> 0 c ( b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ b^{3, 52}_0 ∧ p_156) -> (-b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ -b^{3, 53}_0) c in CNF: c -b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ -p_156 ∨ -b^{3, 53}_2 c -b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ -p_156 ∨ -b^{3, 53}_1 c -b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ -p_156 ∨ -b^{3, 53}_0 c in DIMACS: -6545 6546 -6547 -156 -6548 0 -6545 6546 -6547 -156 -6549 0 -6545 6546 -6547 -156 -6550 0 c 0+1 --> 1 c (-b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ -b^{3, 52}_0 ∧ p_156) -> (-b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ b^{3, 53}_0) c in CNF: c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ -p_156 ∨ -b^{3, 53}_2 c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ -p_156 ∨ -b^{3, 53}_1 c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ -p_156 ∨ b^{3, 53}_0 c in DIMACS: 6545 6546 6547 -156 -6548 0 6545 6546 6547 -156 -6549 0 6545 6546 6547 -156 6550 0 c 1+1 --> 2 c (-b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ b^{3, 52}_0 ∧ p_156) -> (-b^{3, 53}_2 ∧ b^{3, 53}_1 ∧ -b^{3, 53}_0) c in CNF: c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ -p_156 ∨ -b^{3, 53}_2 c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ -p_156 ∨ b^{3, 53}_1 c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ -p_156 ∨ -b^{3, 53}_0 c in DIMACS: 6545 6546 -6547 -156 -6548 0 6545 6546 -6547 -156 6549 0 6545 6546 -6547 -156 -6550 0 c 2+1 --> break c (-b^{3, 52}_2 ∧ b^{3, 52}_1 ∧ -b^{3, 52}_0 ∧ p_156) -> break c in CNF: c b^{3, 52}_2 ∨ -b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ -p_156 ∨ break c in DIMACS: 6545 -6546 6547 -156 1162 0 c 2-1 --> 1 c (-b^{3, 52}_2 ∧ b^{3, 52}_1 ∧ -b^{3, 52}_0 ∧ -p_156) -> (-b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ b^{3, 53}_0) c in CNF: c b^{3, 52}_2 ∨ -b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ p_156 ∨ -b^{3, 53}_2 c b^{3, 52}_2 ∨ -b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ p_156 ∨ -b^{3, 53}_1 c b^{3, 52}_2 ∨ -b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ p_156 ∨ b^{3, 53}_0 c in DIMACS: 6545 -6546 6547 156 -6548 0 6545 -6546 6547 156 -6549 0 6545 -6546 6547 156 6550 0 c 1-1 --> 0 c (-b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ b^{3, 52}_0 ∧ -p_156) -> (-b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ -b^{3, 53}_0) c in CNF: c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ p_156 ∨ -b^{3, 53}_2 c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ p_156 ∨ -b^{3, 53}_1 c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ p_156 ∨ -b^{3, 53}_0 c in DIMACS: 6545 6546 -6547 156 -6548 0 6545 6546 -6547 156 -6549 0 6545 6546 -6547 156 -6550 0 c 0-1 --> -1 c (-b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ -b^{3, 52}_0 ∧ -p_156) -> ( b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ b^{3, 53}_0) c in CNF: c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ p_156 ∨ b^{3, 53}_2 c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ p_156 ∨ -b^{3, 53}_1 c b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ p_156 ∨ b^{3, 53}_0 c in DIMACS: 6545 6546 6547 156 6548 0 6545 6546 6547 156 -6549 0 6545 6546 6547 156 6550 0 c -1-1 --> -2 c ( b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ b^{3, 52}_0 ∧ -p_156) -> ( b^{3, 53}_2 ∧ b^{3, 53}_1 ∧ -b^{3, 53}_0) c in CNF: c -b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ p_156 ∨ b^{3, 53}_2 c -b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ p_156 ∨ b^{3, 53}_1 c -b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ p_156 ∨ -b^{3, 53}_0 c in DIMACS: -6545 6546 -6547 156 6548 0 -6545 6546 -6547 156 6549 0 -6545 6546 -6547 156 -6550 0 c -2-1 --> break c ( b^{3, 52}_2 ∧ b^{3, 52}_1 ∧ -b^{3, 52}_0 ∧ -p_156) -> break c in CNF: c -b^{3, 52}_2 ∨ -b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ p_156 ∨ break c in DIMACS: -6545 -6546 6547 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 52}_2 ∧ -b^{3, 52}_1 ∧ -b^{3, 52}_0 ∧ true) c in CNF: c -b^{3, 52}_2 ∨ b^{3, 52}_1 ∨ b^{3, 52}_0 ∨ false c in DIMACS: -6545 6546 6547 0 c 3 does not represent an automaton state. c -(-b^{3, 52}_2 ∧ b^{3, 52}_1 ∧ b^{3, 52}_0 ∧ true) c in CNF: c b^{3, 52}_2 ∨ -b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ false c in DIMACS: 6545 -6546 -6547 0 c -3 does not represent an automaton state. c -( b^{3, 52}_2 ∧ b^{3, 52}_1 ∧ b^{3, 52}_0 ∧ true) c in CNF: c -b^{3, 52}_2 ∨ -b^{3, 52}_1 ∨ -b^{3, 52}_0 ∨ false c in DIMACS: -6545 -6546 -6547 0 c i = 53 c -2+1 --> -1 c ( b^{3, 53}_2 ∧ b^{3, 53}_1 ∧ -b^{3, 53}_0 ∧ p_159) -> ( b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ b^{3, 54}_0) c in CNF: c -b^{3, 53}_2 ∨ -b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ -p_159 ∨ b^{3, 54}_2 c -b^{3, 53}_2 ∨ -b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ -p_159 ∨ -b^{3, 54}_1 c -b^{3, 53}_2 ∨ -b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ -p_159 ∨ b^{3, 54}_0 c in DIMACS: -6548 -6549 6550 -159 6551 0 -6548 -6549 6550 -159 -6552 0 -6548 -6549 6550 -159 6553 0 c -1+1 --> 0 c ( b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ b^{3, 53}_0 ∧ p_159) -> (-b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ -b^{3, 54}_0) c in CNF: c -b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ -p_159 ∨ -b^{3, 54}_2 c -b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ -p_159 ∨ -b^{3, 54}_1 c -b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ -p_159 ∨ -b^{3, 54}_0 c in DIMACS: -6548 6549 -6550 -159 -6551 0 -6548 6549 -6550 -159 -6552 0 -6548 6549 -6550 -159 -6553 0 c 0+1 --> 1 c (-b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ -b^{3, 53}_0 ∧ p_159) -> (-b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ b^{3, 54}_0) c in CNF: c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ -p_159 ∨ -b^{3, 54}_2 c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ -p_159 ∨ -b^{3, 54}_1 c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ -p_159 ∨ b^{3, 54}_0 c in DIMACS: 6548 6549 6550 -159 -6551 0 6548 6549 6550 -159 -6552 0 6548 6549 6550 -159 6553 0 c 1+1 --> 2 c (-b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ b^{3, 53}_0 ∧ p_159) -> (-b^{3, 54}_2 ∧ b^{3, 54}_1 ∧ -b^{3, 54}_0) c in CNF: c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ -p_159 ∨ -b^{3, 54}_2 c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ -p_159 ∨ b^{3, 54}_1 c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ -p_159 ∨ -b^{3, 54}_0 c in DIMACS: 6548 6549 -6550 -159 -6551 0 6548 6549 -6550 -159 6552 0 6548 6549 -6550 -159 -6553 0 c 2+1 --> break c (-b^{3, 53}_2 ∧ b^{3, 53}_1 ∧ -b^{3, 53}_0 ∧ p_159) -> break c in CNF: c b^{3, 53}_2 ∨ -b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ -p_159 ∨ break c in DIMACS: 6548 -6549 6550 -159 1162 0 c 2-1 --> 1 c (-b^{3, 53}_2 ∧ b^{3, 53}_1 ∧ -b^{3, 53}_0 ∧ -p_159) -> (-b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ b^{3, 54}_0) c in CNF: c b^{3, 53}_2 ∨ -b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ p_159 ∨ -b^{3, 54}_2 c b^{3, 53}_2 ∨ -b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ p_159 ∨ -b^{3, 54}_1 c b^{3, 53}_2 ∨ -b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ p_159 ∨ b^{3, 54}_0 c in DIMACS: 6548 -6549 6550 159 -6551 0 6548 -6549 6550 159 -6552 0 6548 -6549 6550 159 6553 0 c 1-1 --> 0 c (-b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ b^{3, 53}_0 ∧ -p_159) -> (-b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ -b^{3, 54}_0) c in CNF: c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ p_159 ∨ -b^{3, 54}_2 c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ p_159 ∨ -b^{3, 54}_1 c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ p_159 ∨ -b^{3, 54}_0 c in DIMACS: 6548 6549 -6550 159 -6551 0 6548 6549 -6550 159 -6552 0 6548 6549 -6550 159 -6553 0 c 0-1 --> -1 c (-b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ -b^{3, 53}_0 ∧ -p_159) -> ( b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ b^{3, 54}_0) c in CNF: c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ p_159 ∨ b^{3, 54}_2 c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ p_159 ∨ -b^{3, 54}_1 c b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ p_159 ∨ b^{3, 54}_0 c in DIMACS: 6548 6549 6550 159 6551 0 6548 6549 6550 159 -6552 0 6548 6549 6550 159 6553 0 c -1-1 --> -2 c ( b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ b^{3, 53}_0 ∧ -p_159) -> ( b^{3, 54}_2 ∧ b^{3, 54}_1 ∧ -b^{3, 54}_0) c in CNF: c -b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ p_159 ∨ b^{3, 54}_2 c -b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ p_159 ∨ b^{3, 54}_1 c -b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ p_159 ∨ -b^{3, 54}_0 c in DIMACS: -6548 6549 -6550 159 6551 0 -6548 6549 -6550 159 6552 0 -6548 6549 -6550 159 -6553 0 c -2-1 --> break c ( b^{3, 53}_2 ∧ b^{3, 53}_1 ∧ -b^{3, 53}_0 ∧ -p_159) -> break c in CNF: c -b^{3, 53}_2 ∨ -b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ p_159 ∨ break c in DIMACS: -6548 -6549 6550 159 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 53}_2 ∧ -b^{3, 53}_1 ∧ -b^{3, 53}_0 ∧ true) c in CNF: c -b^{3, 53}_2 ∨ b^{3, 53}_1 ∨ b^{3, 53}_0 ∨ false c in DIMACS: -6548 6549 6550 0 c 3 does not represent an automaton state. c -(-b^{3, 53}_2 ∧ b^{3, 53}_1 ∧ b^{3, 53}_0 ∧ true) c in CNF: c b^{3, 53}_2 ∨ -b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ false c in DIMACS: 6548 -6549 -6550 0 c -3 does not represent an automaton state. c -( b^{3, 53}_2 ∧ b^{3, 53}_1 ∧ b^{3, 53}_0 ∧ true) c in CNF: c -b^{3, 53}_2 ∨ -b^{3, 53}_1 ∨ -b^{3, 53}_0 ∨ false c in DIMACS: -6548 -6549 -6550 0 c i = 54 c -2+1 --> -1 c ( b^{3, 54}_2 ∧ b^{3, 54}_1 ∧ -b^{3, 54}_0 ∧ p_162) -> ( b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ b^{3, 55}_0) c in CNF: c -b^{3, 54}_2 ∨ -b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ -p_162 ∨ b^{3, 55}_2 c -b^{3, 54}_2 ∨ -b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ -p_162 ∨ -b^{3, 55}_1 c -b^{3, 54}_2 ∨ -b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ -p_162 ∨ b^{3, 55}_0 c in DIMACS: -6551 -6552 6553 -162 6554 0 -6551 -6552 6553 -162 -6555 0 -6551 -6552 6553 -162 6556 0 c -1+1 --> 0 c ( b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ b^{3, 54}_0 ∧ p_162) -> (-b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ -b^{3, 55}_0) c in CNF: c -b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ -p_162 ∨ -b^{3, 55}_2 c -b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ -p_162 ∨ -b^{3, 55}_1 c -b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ -p_162 ∨ -b^{3, 55}_0 c in DIMACS: -6551 6552 -6553 -162 -6554 0 -6551 6552 -6553 -162 -6555 0 -6551 6552 -6553 -162 -6556 0 c 0+1 --> 1 c (-b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ -b^{3, 54}_0 ∧ p_162) -> (-b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ b^{3, 55}_0) c in CNF: c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ -p_162 ∨ -b^{3, 55}_2 c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ -p_162 ∨ -b^{3, 55}_1 c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ -p_162 ∨ b^{3, 55}_0 c in DIMACS: 6551 6552 6553 -162 -6554 0 6551 6552 6553 -162 -6555 0 6551 6552 6553 -162 6556 0 c 1+1 --> 2 c (-b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ b^{3, 54}_0 ∧ p_162) -> (-b^{3, 55}_2 ∧ b^{3, 55}_1 ∧ -b^{3, 55}_0) c in CNF: c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ -p_162 ∨ -b^{3, 55}_2 c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ -p_162 ∨ b^{3, 55}_1 c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ -p_162 ∨ -b^{3, 55}_0 c in DIMACS: 6551 6552 -6553 -162 -6554 0 6551 6552 -6553 -162 6555 0 6551 6552 -6553 -162 -6556 0 c 2+1 --> break c (-b^{3, 54}_2 ∧ b^{3, 54}_1 ∧ -b^{3, 54}_0 ∧ p_162) -> break c in CNF: c b^{3, 54}_2 ∨ -b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ -p_162 ∨ break c in DIMACS: 6551 -6552 6553 -162 1162 0 c 2-1 --> 1 c (-b^{3, 54}_2 ∧ b^{3, 54}_1 ∧ -b^{3, 54}_0 ∧ -p_162) -> (-b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ b^{3, 55}_0) c in CNF: c b^{3, 54}_2 ∨ -b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ p_162 ∨ -b^{3, 55}_2 c b^{3, 54}_2 ∨ -b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ p_162 ∨ -b^{3, 55}_1 c b^{3, 54}_2 ∨ -b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ p_162 ∨ b^{3, 55}_0 c in DIMACS: 6551 -6552 6553 162 -6554 0 6551 -6552 6553 162 -6555 0 6551 -6552 6553 162 6556 0 c 1-1 --> 0 c (-b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ b^{3, 54}_0 ∧ -p_162) -> (-b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ -b^{3, 55}_0) c in CNF: c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ p_162 ∨ -b^{3, 55}_2 c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ p_162 ∨ -b^{3, 55}_1 c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ p_162 ∨ -b^{3, 55}_0 c in DIMACS: 6551 6552 -6553 162 -6554 0 6551 6552 -6553 162 -6555 0 6551 6552 -6553 162 -6556 0 c 0-1 --> -1 c (-b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ -b^{3, 54}_0 ∧ -p_162) -> ( b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ b^{3, 55}_0) c in CNF: c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ p_162 ∨ b^{3, 55}_2 c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ p_162 ∨ -b^{3, 55}_1 c b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ p_162 ∨ b^{3, 55}_0 c in DIMACS: 6551 6552 6553 162 6554 0 6551 6552 6553 162 -6555 0 6551 6552 6553 162 6556 0 c -1-1 --> -2 c ( b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ b^{3, 54}_0 ∧ -p_162) -> ( b^{3, 55}_2 ∧ b^{3, 55}_1 ∧ -b^{3, 55}_0) c in CNF: c -b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ p_162 ∨ b^{3, 55}_2 c -b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ p_162 ∨ b^{3, 55}_1 c -b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ p_162 ∨ -b^{3, 55}_0 c in DIMACS: -6551 6552 -6553 162 6554 0 -6551 6552 -6553 162 6555 0 -6551 6552 -6553 162 -6556 0 c -2-1 --> break c ( b^{3, 54}_2 ∧ b^{3, 54}_1 ∧ -b^{3, 54}_0 ∧ -p_162) -> break c in CNF: c -b^{3, 54}_2 ∨ -b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ p_162 ∨ break c in DIMACS: -6551 -6552 6553 162 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 54}_2 ∧ -b^{3, 54}_1 ∧ -b^{3, 54}_0 ∧ true) c in CNF: c -b^{3, 54}_2 ∨ b^{3, 54}_1 ∨ b^{3, 54}_0 ∨ false c in DIMACS: -6551 6552 6553 0 c 3 does not represent an automaton state. c -(-b^{3, 54}_2 ∧ b^{3, 54}_1 ∧ b^{3, 54}_0 ∧ true) c in CNF: c b^{3, 54}_2 ∨ -b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ false c in DIMACS: 6551 -6552 -6553 0 c -3 does not represent an automaton state. c -( b^{3, 54}_2 ∧ b^{3, 54}_1 ∧ b^{3, 54}_0 ∧ true) c in CNF: c -b^{3, 54}_2 ∨ -b^{3, 54}_1 ∨ -b^{3, 54}_0 ∨ false c in DIMACS: -6551 -6552 -6553 0 c i = 55 c -2+1 --> -1 c ( b^{3, 55}_2 ∧ b^{3, 55}_1 ∧ -b^{3, 55}_0 ∧ p_165) -> ( b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ b^{3, 56}_0) c in CNF: c -b^{3, 55}_2 ∨ -b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ -p_165 ∨ b^{3, 56}_2 c -b^{3, 55}_2 ∨ -b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ -p_165 ∨ -b^{3, 56}_1 c -b^{3, 55}_2 ∨ -b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ -p_165 ∨ b^{3, 56}_0 c in DIMACS: -6554 -6555 6556 -165 6557 0 -6554 -6555 6556 -165 -6558 0 -6554 -6555 6556 -165 6559 0 c -1+1 --> 0 c ( b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ b^{3, 55}_0 ∧ p_165) -> (-b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ -b^{3, 56}_0) c in CNF: c -b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ -p_165 ∨ -b^{3, 56}_2 c -b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ -p_165 ∨ -b^{3, 56}_1 c -b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ -p_165 ∨ -b^{3, 56}_0 c in DIMACS: -6554 6555 -6556 -165 -6557 0 -6554 6555 -6556 -165 -6558 0 -6554 6555 -6556 -165 -6559 0 c 0+1 --> 1 c (-b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ -b^{3, 55}_0 ∧ p_165) -> (-b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ b^{3, 56}_0) c in CNF: c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ -p_165 ∨ -b^{3, 56}_2 c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ -p_165 ∨ -b^{3, 56}_1 c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ -p_165 ∨ b^{3, 56}_0 c in DIMACS: 6554 6555 6556 -165 -6557 0 6554 6555 6556 -165 -6558 0 6554 6555 6556 -165 6559 0 c 1+1 --> 2 c (-b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ b^{3, 55}_0 ∧ p_165) -> (-b^{3, 56}_2 ∧ b^{3, 56}_1 ∧ -b^{3, 56}_0) c in CNF: c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ -p_165 ∨ -b^{3, 56}_2 c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ -p_165 ∨ b^{3, 56}_1 c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ -p_165 ∨ -b^{3, 56}_0 c in DIMACS: 6554 6555 -6556 -165 -6557 0 6554 6555 -6556 -165 6558 0 6554 6555 -6556 -165 -6559 0 c 2+1 --> break c (-b^{3, 55}_2 ∧ b^{3, 55}_1 ∧ -b^{3, 55}_0 ∧ p_165) -> break c in CNF: c b^{3, 55}_2 ∨ -b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ -p_165 ∨ break c in DIMACS: 6554 -6555 6556 -165 1162 0 c 2-1 --> 1 c (-b^{3, 55}_2 ∧ b^{3, 55}_1 ∧ -b^{3, 55}_0 ∧ -p_165) -> (-b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ b^{3, 56}_0) c in CNF: c b^{3, 55}_2 ∨ -b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ p_165 ∨ -b^{3, 56}_2 c b^{3, 55}_2 ∨ -b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ p_165 ∨ -b^{3, 56}_1 c b^{3, 55}_2 ∨ -b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ p_165 ∨ b^{3, 56}_0 c in DIMACS: 6554 -6555 6556 165 -6557 0 6554 -6555 6556 165 -6558 0 6554 -6555 6556 165 6559 0 c 1-1 --> 0 c (-b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ b^{3, 55}_0 ∧ -p_165) -> (-b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ -b^{3, 56}_0) c in CNF: c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ p_165 ∨ -b^{3, 56}_2 c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ p_165 ∨ -b^{3, 56}_1 c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ p_165 ∨ -b^{3, 56}_0 c in DIMACS: 6554 6555 -6556 165 -6557 0 6554 6555 -6556 165 -6558 0 6554 6555 -6556 165 -6559 0 c 0-1 --> -1 c (-b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ -b^{3, 55}_0 ∧ -p_165) -> ( b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ b^{3, 56}_0) c in CNF: c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ p_165 ∨ b^{3, 56}_2 c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ p_165 ∨ -b^{3, 56}_1 c b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ p_165 ∨ b^{3, 56}_0 c in DIMACS: 6554 6555 6556 165 6557 0 6554 6555 6556 165 -6558 0 6554 6555 6556 165 6559 0 c -1-1 --> -2 c ( b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ b^{3, 55}_0 ∧ -p_165) -> ( b^{3, 56}_2 ∧ b^{3, 56}_1 ∧ -b^{3, 56}_0) c in CNF: c -b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ p_165 ∨ b^{3, 56}_2 c -b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ p_165 ∨ b^{3, 56}_1 c -b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ p_165 ∨ -b^{3, 56}_0 c in DIMACS: -6554 6555 -6556 165 6557 0 -6554 6555 -6556 165 6558 0 -6554 6555 -6556 165 -6559 0 c -2-1 --> break c ( b^{3, 55}_2 ∧ b^{3, 55}_1 ∧ -b^{3, 55}_0 ∧ -p_165) -> break c in CNF: c -b^{3, 55}_2 ∨ -b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ p_165 ∨ break c in DIMACS: -6554 -6555 6556 165 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 55}_2 ∧ -b^{3, 55}_1 ∧ -b^{3, 55}_0 ∧ true) c in CNF: c -b^{3, 55}_2 ∨ b^{3, 55}_1 ∨ b^{3, 55}_0 ∨ false c in DIMACS: -6554 6555 6556 0 c 3 does not represent an automaton state. c -(-b^{3, 55}_2 ∧ b^{3, 55}_1 ∧ b^{3, 55}_0 ∧ true) c in CNF: c b^{3, 55}_2 ∨ -b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ false c in DIMACS: 6554 -6555 -6556 0 c -3 does not represent an automaton state. c -( b^{3, 55}_2 ∧ b^{3, 55}_1 ∧ b^{3, 55}_0 ∧ true) c in CNF: c -b^{3, 55}_2 ∨ -b^{3, 55}_1 ∨ -b^{3, 55}_0 ∨ false c in DIMACS: -6554 -6555 -6556 0 c i = 56 c -2+1 --> -1 c ( b^{3, 56}_2 ∧ b^{3, 56}_1 ∧ -b^{3, 56}_0 ∧ p_168) -> ( b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ b^{3, 57}_0) c in CNF: c -b^{3, 56}_2 ∨ -b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ -p_168 ∨ b^{3, 57}_2 c -b^{3, 56}_2 ∨ -b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ -p_168 ∨ -b^{3, 57}_1 c -b^{3, 56}_2 ∨ -b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ -p_168 ∨ b^{3, 57}_0 c in DIMACS: -6557 -6558 6559 -168 6560 0 -6557 -6558 6559 -168 -6561 0 -6557 -6558 6559 -168 6562 0 c -1+1 --> 0 c ( b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ b^{3, 56}_0 ∧ p_168) -> (-b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ -b^{3, 57}_0) c in CNF: c -b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ -p_168 ∨ -b^{3, 57}_2 c -b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ -p_168 ∨ -b^{3, 57}_1 c -b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ -p_168 ∨ -b^{3, 57}_0 c in DIMACS: -6557 6558 -6559 -168 -6560 0 -6557 6558 -6559 -168 -6561 0 -6557 6558 -6559 -168 -6562 0 c 0+1 --> 1 c (-b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ -b^{3, 56}_0 ∧ p_168) -> (-b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ b^{3, 57}_0) c in CNF: c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ -p_168 ∨ -b^{3, 57}_2 c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ -p_168 ∨ -b^{3, 57}_1 c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ -p_168 ∨ b^{3, 57}_0 c in DIMACS: 6557 6558 6559 -168 -6560 0 6557 6558 6559 -168 -6561 0 6557 6558 6559 -168 6562 0 c 1+1 --> 2 c (-b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ b^{3, 56}_0 ∧ p_168) -> (-b^{3, 57}_2 ∧ b^{3, 57}_1 ∧ -b^{3, 57}_0) c in CNF: c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ -p_168 ∨ -b^{3, 57}_2 c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ -p_168 ∨ b^{3, 57}_1 c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ -p_168 ∨ -b^{3, 57}_0 c in DIMACS: 6557 6558 -6559 -168 -6560 0 6557 6558 -6559 -168 6561 0 6557 6558 -6559 -168 -6562 0 c 2+1 --> break c (-b^{3, 56}_2 ∧ b^{3, 56}_1 ∧ -b^{3, 56}_0 ∧ p_168) -> break c in CNF: c b^{3, 56}_2 ∨ -b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ -p_168 ∨ break c in DIMACS: 6557 -6558 6559 -168 1162 0 c 2-1 --> 1 c (-b^{3, 56}_2 ∧ b^{3, 56}_1 ∧ -b^{3, 56}_0 ∧ -p_168) -> (-b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ b^{3, 57}_0) c in CNF: c b^{3, 56}_2 ∨ -b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ p_168 ∨ -b^{3, 57}_2 c b^{3, 56}_2 ∨ -b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ p_168 ∨ -b^{3, 57}_1 c b^{3, 56}_2 ∨ -b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ p_168 ∨ b^{3, 57}_0 c in DIMACS: 6557 -6558 6559 168 -6560 0 6557 -6558 6559 168 -6561 0 6557 -6558 6559 168 6562 0 c 1-1 --> 0 c (-b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ b^{3, 56}_0 ∧ -p_168) -> (-b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ -b^{3, 57}_0) c in CNF: c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ p_168 ∨ -b^{3, 57}_2 c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ p_168 ∨ -b^{3, 57}_1 c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ p_168 ∨ -b^{3, 57}_0 c in DIMACS: 6557 6558 -6559 168 -6560 0 6557 6558 -6559 168 -6561 0 6557 6558 -6559 168 -6562 0 c 0-1 --> -1 c (-b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ -b^{3, 56}_0 ∧ -p_168) -> ( b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ b^{3, 57}_0) c in CNF: c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ p_168 ∨ b^{3, 57}_2 c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ p_168 ∨ -b^{3, 57}_1 c b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ p_168 ∨ b^{3, 57}_0 c in DIMACS: 6557 6558 6559 168 6560 0 6557 6558 6559 168 -6561 0 6557 6558 6559 168 6562 0 c -1-1 --> -2 c ( b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ b^{3, 56}_0 ∧ -p_168) -> ( b^{3, 57}_2 ∧ b^{3, 57}_1 ∧ -b^{3, 57}_0) c in CNF: c -b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ p_168 ∨ b^{3, 57}_2 c -b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ p_168 ∨ b^{3, 57}_1 c -b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ p_168 ∨ -b^{3, 57}_0 c in DIMACS: -6557 6558 -6559 168 6560 0 -6557 6558 -6559 168 6561 0 -6557 6558 -6559 168 -6562 0 c -2-1 --> break c ( b^{3, 56}_2 ∧ b^{3, 56}_1 ∧ -b^{3, 56}_0 ∧ -p_168) -> break c in CNF: c -b^{3, 56}_2 ∨ -b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ p_168 ∨ break c in DIMACS: -6557 -6558 6559 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 56}_2 ∧ -b^{3, 56}_1 ∧ -b^{3, 56}_0 ∧ true) c in CNF: c -b^{3, 56}_2 ∨ b^{3, 56}_1 ∨ b^{3, 56}_0 ∨ false c in DIMACS: -6557 6558 6559 0 c 3 does not represent an automaton state. c -(-b^{3, 56}_2 ∧ b^{3, 56}_1 ∧ b^{3, 56}_0 ∧ true) c in CNF: c b^{3, 56}_2 ∨ -b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ false c in DIMACS: 6557 -6558 -6559 0 c -3 does not represent an automaton state. c -( b^{3, 56}_2 ∧ b^{3, 56}_1 ∧ b^{3, 56}_0 ∧ true) c in CNF: c -b^{3, 56}_2 ∨ -b^{3, 56}_1 ∨ -b^{3, 56}_0 ∨ false c in DIMACS: -6557 -6558 -6559 0 c i = 57 c -2+1 --> -1 c ( b^{3, 57}_2 ∧ b^{3, 57}_1 ∧ -b^{3, 57}_0 ∧ p_171) -> ( b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ b^{3, 58}_0) c in CNF: c -b^{3, 57}_2 ∨ -b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ -p_171 ∨ b^{3, 58}_2 c -b^{3, 57}_2 ∨ -b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ -p_171 ∨ -b^{3, 58}_1 c -b^{3, 57}_2 ∨ -b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ -p_171 ∨ b^{3, 58}_0 c in DIMACS: -6560 -6561 6562 -171 6563 0 -6560 -6561 6562 -171 -6564 0 -6560 -6561 6562 -171 6565 0 c -1+1 --> 0 c ( b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ b^{3, 57}_0 ∧ p_171) -> (-b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ -b^{3, 58}_0) c in CNF: c -b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ -p_171 ∨ -b^{3, 58}_2 c -b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ -p_171 ∨ -b^{3, 58}_1 c -b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ -p_171 ∨ -b^{3, 58}_0 c in DIMACS: -6560 6561 -6562 -171 -6563 0 -6560 6561 -6562 -171 -6564 0 -6560 6561 -6562 -171 -6565 0 c 0+1 --> 1 c (-b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ -b^{3, 57}_0 ∧ p_171) -> (-b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ b^{3, 58}_0) c in CNF: c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ -p_171 ∨ -b^{3, 58}_2 c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ -p_171 ∨ -b^{3, 58}_1 c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ -p_171 ∨ b^{3, 58}_0 c in DIMACS: 6560 6561 6562 -171 -6563 0 6560 6561 6562 -171 -6564 0 6560 6561 6562 -171 6565 0 c 1+1 --> 2 c (-b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ b^{3, 57}_0 ∧ p_171) -> (-b^{3, 58}_2 ∧ b^{3, 58}_1 ∧ -b^{3, 58}_0) c in CNF: c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ -p_171 ∨ -b^{3, 58}_2 c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ -p_171 ∨ b^{3, 58}_1 c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ -p_171 ∨ -b^{3, 58}_0 c in DIMACS: 6560 6561 -6562 -171 -6563 0 6560 6561 -6562 -171 6564 0 6560 6561 -6562 -171 -6565 0 c 2+1 --> break c (-b^{3, 57}_2 ∧ b^{3, 57}_1 ∧ -b^{3, 57}_0 ∧ p_171) -> break c in CNF: c b^{3, 57}_2 ∨ -b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ -p_171 ∨ break c in DIMACS: 6560 -6561 6562 -171 1162 0 c 2-1 --> 1 c (-b^{3, 57}_2 ∧ b^{3, 57}_1 ∧ -b^{3, 57}_0 ∧ -p_171) -> (-b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ b^{3, 58}_0) c in CNF: c b^{3, 57}_2 ∨ -b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ p_171 ∨ -b^{3, 58}_2 c b^{3, 57}_2 ∨ -b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ p_171 ∨ -b^{3, 58}_1 c b^{3, 57}_2 ∨ -b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ p_171 ∨ b^{3, 58}_0 c in DIMACS: 6560 -6561 6562 171 -6563 0 6560 -6561 6562 171 -6564 0 6560 -6561 6562 171 6565 0 c 1-1 --> 0 c (-b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ b^{3, 57}_0 ∧ -p_171) -> (-b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ -b^{3, 58}_0) c in CNF: c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ p_171 ∨ -b^{3, 58}_2 c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ p_171 ∨ -b^{3, 58}_1 c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ p_171 ∨ -b^{3, 58}_0 c in DIMACS: 6560 6561 -6562 171 -6563 0 6560 6561 -6562 171 -6564 0 6560 6561 -6562 171 -6565 0 c 0-1 --> -1 c (-b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ -b^{3, 57}_0 ∧ -p_171) -> ( b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ b^{3, 58}_0) c in CNF: c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ p_171 ∨ b^{3, 58}_2 c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ p_171 ∨ -b^{3, 58}_1 c b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ p_171 ∨ b^{3, 58}_0 c in DIMACS: 6560 6561 6562 171 6563 0 6560 6561 6562 171 -6564 0 6560 6561 6562 171 6565 0 c -1-1 --> -2 c ( b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ b^{3, 57}_0 ∧ -p_171) -> ( b^{3, 58}_2 ∧ b^{3, 58}_1 ∧ -b^{3, 58}_0) c in CNF: c -b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ p_171 ∨ b^{3, 58}_2 c -b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ p_171 ∨ b^{3, 58}_1 c -b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ p_171 ∨ -b^{3, 58}_0 c in DIMACS: -6560 6561 -6562 171 6563 0 -6560 6561 -6562 171 6564 0 -6560 6561 -6562 171 -6565 0 c -2-1 --> break c ( b^{3, 57}_2 ∧ b^{3, 57}_1 ∧ -b^{3, 57}_0 ∧ -p_171) -> break c in CNF: c -b^{3, 57}_2 ∨ -b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ p_171 ∨ break c in DIMACS: -6560 -6561 6562 171 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 57}_2 ∧ -b^{3, 57}_1 ∧ -b^{3, 57}_0 ∧ true) c in CNF: c -b^{3, 57}_2 ∨ b^{3, 57}_1 ∨ b^{3, 57}_0 ∨ false c in DIMACS: -6560 6561 6562 0 c 3 does not represent an automaton state. c -(-b^{3, 57}_2 ∧ b^{3, 57}_1 ∧ b^{3, 57}_0 ∧ true) c in CNF: c b^{3, 57}_2 ∨ -b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ false c in DIMACS: 6560 -6561 -6562 0 c -3 does not represent an automaton state. c -( b^{3, 57}_2 ∧ b^{3, 57}_1 ∧ b^{3, 57}_0 ∧ true) c in CNF: c -b^{3, 57}_2 ∨ -b^{3, 57}_1 ∨ -b^{3, 57}_0 ∨ false c in DIMACS: -6560 -6561 -6562 0 c i = 58 c -2+1 --> -1 c ( b^{3, 58}_2 ∧ b^{3, 58}_1 ∧ -b^{3, 58}_0 ∧ p_174) -> ( b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ b^{3, 59}_0) c in CNF: c -b^{3, 58}_2 ∨ -b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ -p_174 ∨ b^{3, 59}_2 c -b^{3, 58}_2 ∨ -b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ -p_174 ∨ -b^{3, 59}_1 c -b^{3, 58}_2 ∨ -b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ -p_174 ∨ b^{3, 59}_0 c in DIMACS: -6563 -6564 6565 -174 6566 0 -6563 -6564 6565 -174 -6567 0 -6563 -6564 6565 -174 6568 0 c -1+1 --> 0 c ( b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ b^{3, 58}_0 ∧ p_174) -> (-b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ -b^{3, 59}_0) c in CNF: c -b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ -p_174 ∨ -b^{3, 59}_2 c -b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ -p_174 ∨ -b^{3, 59}_1 c -b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ -p_174 ∨ -b^{3, 59}_0 c in DIMACS: -6563 6564 -6565 -174 -6566 0 -6563 6564 -6565 -174 -6567 0 -6563 6564 -6565 -174 -6568 0 c 0+1 --> 1 c (-b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ -b^{3, 58}_0 ∧ p_174) -> (-b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ b^{3, 59}_0) c in CNF: c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ -p_174 ∨ -b^{3, 59}_2 c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ -p_174 ∨ -b^{3, 59}_1 c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ -p_174 ∨ b^{3, 59}_0 c in DIMACS: 6563 6564 6565 -174 -6566 0 6563 6564 6565 -174 -6567 0 6563 6564 6565 -174 6568 0 c 1+1 --> 2 c (-b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ b^{3, 58}_0 ∧ p_174) -> (-b^{3, 59}_2 ∧ b^{3, 59}_1 ∧ -b^{3, 59}_0) c in CNF: c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ -p_174 ∨ -b^{3, 59}_2 c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ -p_174 ∨ b^{3, 59}_1 c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ -p_174 ∨ -b^{3, 59}_0 c in DIMACS: 6563 6564 -6565 -174 -6566 0 6563 6564 -6565 -174 6567 0 6563 6564 -6565 -174 -6568 0 c 2+1 --> break c (-b^{3, 58}_2 ∧ b^{3, 58}_1 ∧ -b^{3, 58}_0 ∧ p_174) -> break c in CNF: c b^{3, 58}_2 ∨ -b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ -p_174 ∨ break c in DIMACS: 6563 -6564 6565 -174 1162 0 c 2-1 --> 1 c (-b^{3, 58}_2 ∧ b^{3, 58}_1 ∧ -b^{3, 58}_0 ∧ -p_174) -> (-b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ b^{3, 59}_0) c in CNF: c b^{3, 58}_2 ∨ -b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ p_174 ∨ -b^{3, 59}_2 c b^{3, 58}_2 ∨ -b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ p_174 ∨ -b^{3, 59}_1 c b^{3, 58}_2 ∨ -b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ p_174 ∨ b^{3, 59}_0 c in DIMACS: 6563 -6564 6565 174 -6566 0 6563 -6564 6565 174 -6567 0 6563 -6564 6565 174 6568 0 c 1-1 --> 0 c (-b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ b^{3, 58}_0 ∧ -p_174) -> (-b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ -b^{3, 59}_0) c in CNF: c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ p_174 ∨ -b^{3, 59}_2 c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ p_174 ∨ -b^{3, 59}_1 c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ p_174 ∨ -b^{3, 59}_0 c in DIMACS: 6563 6564 -6565 174 -6566 0 6563 6564 -6565 174 -6567 0 6563 6564 -6565 174 -6568 0 c 0-1 --> -1 c (-b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ -b^{3, 58}_0 ∧ -p_174) -> ( b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ b^{3, 59}_0) c in CNF: c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ p_174 ∨ b^{3, 59}_2 c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ p_174 ∨ -b^{3, 59}_1 c b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ p_174 ∨ b^{3, 59}_0 c in DIMACS: 6563 6564 6565 174 6566 0 6563 6564 6565 174 -6567 0 6563 6564 6565 174 6568 0 c -1-1 --> -2 c ( b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ b^{3, 58}_0 ∧ -p_174) -> ( b^{3, 59}_2 ∧ b^{3, 59}_1 ∧ -b^{3, 59}_0) c in CNF: c -b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ p_174 ∨ b^{3, 59}_2 c -b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ p_174 ∨ b^{3, 59}_1 c -b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ p_174 ∨ -b^{3, 59}_0 c in DIMACS: -6563 6564 -6565 174 6566 0 -6563 6564 -6565 174 6567 0 -6563 6564 -6565 174 -6568 0 c -2-1 --> break c ( b^{3, 58}_2 ∧ b^{3, 58}_1 ∧ -b^{3, 58}_0 ∧ -p_174) -> break c in CNF: c -b^{3, 58}_2 ∨ -b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ p_174 ∨ break c in DIMACS: -6563 -6564 6565 174 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 58}_2 ∧ -b^{3, 58}_1 ∧ -b^{3, 58}_0 ∧ true) c in CNF: c -b^{3, 58}_2 ∨ b^{3, 58}_1 ∨ b^{3, 58}_0 ∨ false c in DIMACS: -6563 6564 6565 0 c 3 does not represent an automaton state. c -(-b^{3, 58}_2 ∧ b^{3, 58}_1 ∧ b^{3, 58}_0 ∧ true) c in CNF: c b^{3, 58}_2 ∨ -b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ false c in DIMACS: 6563 -6564 -6565 0 c -3 does not represent an automaton state. c -( b^{3, 58}_2 ∧ b^{3, 58}_1 ∧ b^{3, 58}_0 ∧ true) c in CNF: c -b^{3, 58}_2 ∨ -b^{3, 58}_1 ∨ -b^{3, 58}_0 ∨ false c in DIMACS: -6563 -6564 -6565 0 c i = 59 c -2+1 --> -1 c ( b^{3, 59}_2 ∧ b^{3, 59}_1 ∧ -b^{3, 59}_0 ∧ p_177) -> ( b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ b^{3, 60}_0) c in CNF: c -b^{3, 59}_2 ∨ -b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ -p_177 ∨ b^{3, 60}_2 c -b^{3, 59}_2 ∨ -b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ -p_177 ∨ -b^{3, 60}_1 c -b^{3, 59}_2 ∨ -b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ -p_177 ∨ b^{3, 60}_0 c in DIMACS: -6566 -6567 6568 -177 6569 0 -6566 -6567 6568 -177 -6570 0 -6566 -6567 6568 -177 6571 0 c -1+1 --> 0 c ( b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ b^{3, 59}_0 ∧ p_177) -> (-b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ -b^{3, 60}_0) c in CNF: c -b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ -p_177 ∨ -b^{3, 60}_2 c -b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ -p_177 ∨ -b^{3, 60}_1 c -b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ -p_177 ∨ -b^{3, 60}_0 c in DIMACS: -6566 6567 -6568 -177 -6569 0 -6566 6567 -6568 -177 -6570 0 -6566 6567 -6568 -177 -6571 0 c 0+1 --> 1 c (-b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ -b^{3, 59}_0 ∧ p_177) -> (-b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ b^{3, 60}_0) c in CNF: c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ -p_177 ∨ -b^{3, 60}_2 c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ -p_177 ∨ -b^{3, 60}_1 c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ -p_177 ∨ b^{3, 60}_0 c in DIMACS: 6566 6567 6568 -177 -6569 0 6566 6567 6568 -177 -6570 0 6566 6567 6568 -177 6571 0 c 1+1 --> 2 c (-b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ b^{3, 59}_0 ∧ p_177) -> (-b^{3, 60}_2 ∧ b^{3, 60}_1 ∧ -b^{3, 60}_0) c in CNF: c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ -p_177 ∨ -b^{3, 60}_2 c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ -p_177 ∨ b^{3, 60}_1 c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ -p_177 ∨ -b^{3, 60}_0 c in DIMACS: 6566 6567 -6568 -177 -6569 0 6566 6567 -6568 -177 6570 0 6566 6567 -6568 -177 -6571 0 c 2+1 --> break c (-b^{3, 59}_2 ∧ b^{3, 59}_1 ∧ -b^{3, 59}_0 ∧ p_177) -> break c in CNF: c b^{3, 59}_2 ∨ -b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ -p_177 ∨ break c in DIMACS: 6566 -6567 6568 -177 1162 0 c 2-1 --> 1 c (-b^{3, 59}_2 ∧ b^{3, 59}_1 ∧ -b^{3, 59}_0 ∧ -p_177) -> (-b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ b^{3, 60}_0) c in CNF: c b^{3, 59}_2 ∨ -b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ p_177 ∨ -b^{3, 60}_2 c b^{3, 59}_2 ∨ -b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ p_177 ∨ -b^{3, 60}_1 c b^{3, 59}_2 ∨ -b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ p_177 ∨ b^{3, 60}_0 c in DIMACS: 6566 -6567 6568 177 -6569 0 6566 -6567 6568 177 -6570 0 6566 -6567 6568 177 6571 0 c 1-1 --> 0 c (-b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ b^{3, 59}_0 ∧ -p_177) -> (-b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ -b^{3, 60}_0) c in CNF: c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ p_177 ∨ -b^{3, 60}_2 c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ p_177 ∨ -b^{3, 60}_1 c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ p_177 ∨ -b^{3, 60}_0 c in DIMACS: 6566 6567 -6568 177 -6569 0 6566 6567 -6568 177 -6570 0 6566 6567 -6568 177 -6571 0 c 0-1 --> -1 c (-b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ -b^{3, 59}_0 ∧ -p_177) -> ( b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ b^{3, 60}_0) c in CNF: c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ p_177 ∨ b^{3, 60}_2 c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ p_177 ∨ -b^{3, 60}_1 c b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ p_177 ∨ b^{3, 60}_0 c in DIMACS: 6566 6567 6568 177 6569 0 6566 6567 6568 177 -6570 0 6566 6567 6568 177 6571 0 c -1-1 --> -2 c ( b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ b^{3, 59}_0 ∧ -p_177) -> ( b^{3, 60}_2 ∧ b^{3, 60}_1 ∧ -b^{3, 60}_0) c in CNF: c -b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ p_177 ∨ b^{3, 60}_2 c -b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ p_177 ∨ b^{3, 60}_1 c -b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ p_177 ∨ -b^{3, 60}_0 c in DIMACS: -6566 6567 -6568 177 6569 0 -6566 6567 -6568 177 6570 0 -6566 6567 -6568 177 -6571 0 c -2-1 --> break c ( b^{3, 59}_2 ∧ b^{3, 59}_1 ∧ -b^{3, 59}_0 ∧ -p_177) -> break c in CNF: c -b^{3, 59}_2 ∨ -b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ p_177 ∨ break c in DIMACS: -6566 -6567 6568 177 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 59}_2 ∧ -b^{3, 59}_1 ∧ -b^{3, 59}_0 ∧ true) c in CNF: c -b^{3, 59}_2 ∨ b^{3, 59}_1 ∨ b^{3, 59}_0 ∨ false c in DIMACS: -6566 6567 6568 0 c 3 does not represent an automaton state. c -(-b^{3, 59}_2 ∧ b^{3, 59}_1 ∧ b^{3, 59}_0 ∧ true) c in CNF: c b^{3, 59}_2 ∨ -b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ false c in DIMACS: 6566 -6567 -6568 0 c -3 does not represent an automaton state. c -( b^{3, 59}_2 ∧ b^{3, 59}_1 ∧ b^{3, 59}_0 ∧ true) c in CNF: c -b^{3, 59}_2 ∨ -b^{3, 59}_1 ∨ -b^{3, 59}_0 ∨ false c in DIMACS: -6566 -6567 -6568 0 c i = 60 c -2+1 --> -1 c ( b^{3, 60}_2 ∧ b^{3, 60}_1 ∧ -b^{3, 60}_0 ∧ p_180) -> ( b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ b^{3, 61}_0) c in CNF: c -b^{3, 60}_2 ∨ -b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ -p_180 ∨ b^{3, 61}_2 c -b^{3, 60}_2 ∨ -b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ -p_180 ∨ -b^{3, 61}_1 c -b^{3, 60}_2 ∨ -b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ -p_180 ∨ b^{3, 61}_0 c in DIMACS: -6569 -6570 6571 -180 6572 0 -6569 -6570 6571 -180 -6573 0 -6569 -6570 6571 -180 6574 0 c -1+1 --> 0 c ( b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ b^{3, 60}_0 ∧ p_180) -> (-b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ -b^{3, 61}_0) c in CNF: c -b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ -p_180 ∨ -b^{3, 61}_2 c -b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ -p_180 ∨ -b^{3, 61}_1 c -b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ -p_180 ∨ -b^{3, 61}_0 c in DIMACS: -6569 6570 -6571 -180 -6572 0 -6569 6570 -6571 -180 -6573 0 -6569 6570 -6571 -180 -6574 0 c 0+1 --> 1 c (-b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ -b^{3, 60}_0 ∧ p_180) -> (-b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ b^{3, 61}_0) c in CNF: c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ -p_180 ∨ -b^{3, 61}_2 c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ -p_180 ∨ -b^{3, 61}_1 c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ -p_180 ∨ b^{3, 61}_0 c in DIMACS: 6569 6570 6571 -180 -6572 0 6569 6570 6571 -180 -6573 0 6569 6570 6571 -180 6574 0 c 1+1 --> 2 c (-b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ b^{3, 60}_0 ∧ p_180) -> (-b^{3, 61}_2 ∧ b^{3, 61}_1 ∧ -b^{3, 61}_0) c in CNF: c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ -p_180 ∨ -b^{3, 61}_2 c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ -p_180 ∨ b^{3, 61}_1 c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ -p_180 ∨ -b^{3, 61}_0 c in DIMACS: 6569 6570 -6571 -180 -6572 0 6569 6570 -6571 -180 6573 0 6569 6570 -6571 -180 -6574 0 c 2+1 --> break c (-b^{3, 60}_2 ∧ b^{3, 60}_1 ∧ -b^{3, 60}_0 ∧ p_180) -> break c in CNF: c b^{3, 60}_2 ∨ -b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ -p_180 ∨ break c in DIMACS: 6569 -6570 6571 -180 1162 0 c 2-1 --> 1 c (-b^{3, 60}_2 ∧ b^{3, 60}_1 ∧ -b^{3, 60}_0 ∧ -p_180) -> (-b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ b^{3, 61}_0) c in CNF: c b^{3, 60}_2 ∨ -b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ p_180 ∨ -b^{3, 61}_2 c b^{3, 60}_2 ∨ -b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ p_180 ∨ -b^{3, 61}_1 c b^{3, 60}_2 ∨ -b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ p_180 ∨ b^{3, 61}_0 c in DIMACS: 6569 -6570 6571 180 -6572 0 6569 -6570 6571 180 -6573 0 6569 -6570 6571 180 6574 0 c 1-1 --> 0 c (-b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ b^{3, 60}_0 ∧ -p_180) -> (-b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ -b^{3, 61}_0) c in CNF: c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ p_180 ∨ -b^{3, 61}_2 c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ p_180 ∨ -b^{3, 61}_1 c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ p_180 ∨ -b^{3, 61}_0 c in DIMACS: 6569 6570 -6571 180 -6572 0 6569 6570 -6571 180 -6573 0 6569 6570 -6571 180 -6574 0 c 0-1 --> -1 c (-b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ -b^{3, 60}_0 ∧ -p_180) -> ( b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ b^{3, 61}_0) c in CNF: c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ p_180 ∨ b^{3, 61}_2 c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ p_180 ∨ -b^{3, 61}_1 c b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ p_180 ∨ b^{3, 61}_0 c in DIMACS: 6569 6570 6571 180 6572 0 6569 6570 6571 180 -6573 0 6569 6570 6571 180 6574 0 c -1-1 --> -2 c ( b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ b^{3, 60}_0 ∧ -p_180) -> ( b^{3, 61}_2 ∧ b^{3, 61}_1 ∧ -b^{3, 61}_0) c in CNF: c -b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ p_180 ∨ b^{3, 61}_2 c -b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ p_180 ∨ b^{3, 61}_1 c -b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ p_180 ∨ -b^{3, 61}_0 c in DIMACS: -6569 6570 -6571 180 6572 0 -6569 6570 -6571 180 6573 0 -6569 6570 -6571 180 -6574 0 c -2-1 --> break c ( b^{3, 60}_2 ∧ b^{3, 60}_1 ∧ -b^{3, 60}_0 ∧ -p_180) -> break c in CNF: c -b^{3, 60}_2 ∨ -b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ p_180 ∨ break c in DIMACS: -6569 -6570 6571 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 60}_2 ∧ -b^{3, 60}_1 ∧ -b^{3, 60}_0 ∧ true) c in CNF: c -b^{3, 60}_2 ∨ b^{3, 60}_1 ∨ b^{3, 60}_0 ∨ false c in DIMACS: -6569 6570 6571 0 c 3 does not represent an automaton state. c -(-b^{3, 60}_2 ∧ b^{3, 60}_1 ∧ b^{3, 60}_0 ∧ true) c in CNF: c b^{3, 60}_2 ∨ -b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ false c in DIMACS: 6569 -6570 -6571 0 c -3 does not represent an automaton state. c -( b^{3, 60}_2 ∧ b^{3, 60}_1 ∧ b^{3, 60}_0 ∧ true) c in CNF: c -b^{3, 60}_2 ∨ -b^{3, 60}_1 ∨ -b^{3, 60}_0 ∨ false c in DIMACS: -6569 -6570 -6571 0 c i = 61 c -2+1 --> -1 c ( b^{3, 61}_2 ∧ b^{3, 61}_1 ∧ -b^{3, 61}_0 ∧ p_183) -> ( b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ b^{3, 62}_0) c in CNF: c -b^{3, 61}_2 ∨ -b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ -p_183 ∨ b^{3, 62}_2 c -b^{3, 61}_2 ∨ -b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ -p_183 ∨ -b^{3, 62}_1 c -b^{3, 61}_2 ∨ -b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ -p_183 ∨ b^{3, 62}_0 c in DIMACS: -6572 -6573 6574 -183 6575 0 -6572 -6573 6574 -183 -6576 0 -6572 -6573 6574 -183 6577 0 c -1+1 --> 0 c ( b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ b^{3, 61}_0 ∧ p_183) -> (-b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ -b^{3, 62}_0) c in CNF: c -b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ -p_183 ∨ -b^{3, 62}_2 c -b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ -p_183 ∨ -b^{3, 62}_1 c -b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ -p_183 ∨ -b^{3, 62}_0 c in DIMACS: -6572 6573 -6574 -183 -6575 0 -6572 6573 -6574 -183 -6576 0 -6572 6573 -6574 -183 -6577 0 c 0+1 --> 1 c (-b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ -b^{3, 61}_0 ∧ p_183) -> (-b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ b^{3, 62}_0) c in CNF: c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ -p_183 ∨ -b^{3, 62}_2 c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ -p_183 ∨ -b^{3, 62}_1 c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ -p_183 ∨ b^{3, 62}_0 c in DIMACS: 6572 6573 6574 -183 -6575 0 6572 6573 6574 -183 -6576 0 6572 6573 6574 -183 6577 0 c 1+1 --> 2 c (-b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ b^{3, 61}_0 ∧ p_183) -> (-b^{3, 62}_2 ∧ b^{3, 62}_1 ∧ -b^{3, 62}_0) c in CNF: c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ -p_183 ∨ -b^{3, 62}_2 c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ -p_183 ∨ b^{3, 62}_1 c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ -p_183 ∨ -b^{3, 62}_0 c in DIMACS: 6572 6573 -6574 -183 -6575 0 6572 6573 -6574 -183 6576 0 6572 6573 -6574 -183 -6577 0 c 2+1 --> break c (-b^{3, 61}_2 ∧ b^{3, 61}_1 ∧ -b^{3, 61}_0 ∧ p_183) -> break c in CNF: c b^{3, 61}_2 ∨ -b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ -p_183 ∨ break c in DIMACS: 6572 -6573 6574 -183 1162 0 c 2-1 --> 1 c (-b^{3, 61}_2 ∧ b^{3, 61}_1 ∧ -b^{3, 61}_0 ∧ -p_183) -> (-b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ b^{3, 62}_0) c in CNF: c b^{3, 61}_2 ∨ -b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ p_183 ∨ -b^{3, 62}_2 c b^{3, 61}_2 ∨ -b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ p_183 ∨ -b^{3, 62}_1 c b^{3, 61}_2 ∨ -b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ p_183 ∨ b^{3, 62}_0 c in DIMACS: 6572 -6573 6574 183 -6575 0 6572 -6573 6574 183 -6576 0 6572 -6573 6574 183 6577 0 c 1-1 --> 0 c (-b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ b^{3, 61}_0 ∧ -p_183) -> (-b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ -b^{3, 62}_0) c in CNF: c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ p_183 ∨ -b^{3, 62}_2 c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ p_183 ∨ -b^{3, 62}_1 c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ p_183 ∨ -b^{3, 62}_0 c in DIMACS: 6572 6573 -6574 183 -6575 0 6572 6573 -6574 183 -6576 0 6572 6573 -6574 183 -6577 0 c 0-1 --> -1 c (-b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ -b^{3, 61}_0 ∧ -p_183) -> ( b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ b^{3, 62}_0) c in CNF: c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ p_183 ∨ b^{3, 62}_2 c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ p_183 ∨ -b^{3, 62}_1 c b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ p_183 ∨ b^{3, 62}_0 c in DIMACS: 6572 6573 6574 183 6575 0 6572 6573 6574 183 -6576 0 6572 6573 6574 183 6577 0 c -1-1 --> -2 c ( b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ b^{3, 61}_0 ∧ -p_183) -> ( b^{3, 62}_2 ∧ b^{3, 62}_1 ∧ -b^{3, 62}_0) c in CNF: c -b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ p_183 ∨ b^{3, 62}_2 c -b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ p_183 ∨ b^{3, 62}_1 c -b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ p_183 ∨ -b^{3, 62}_0 c in DIMACS: -6572 6573 -6574 183 6575 0 -6572 6573 -6574 183 6576 0 -6572 6573 -6574 183 -6577 0 c -2-1 --> break c ( b^{3, 61}_2 ∧ b^{3, 61}_1 ∧ -b^{3, 61}_0 ∧ -p_183) -> break c in CNF: c -b^{3, 61}_2 ∨ -b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ p_183 ∨ break c in DIMACS: -6572 -6573 6574 183 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 61}_2 ∧ -b^{3, 61}_1 ∧ -b^{3, 61}_0 ∧ true) c in CNF: c -b^{3, 61}_2 ∨ b^{3, 61}_1 ∨ b^{3, 61}_0 ∨ false c in DIMACS: -6572 6573 6574 0 c 3 does not represent an automaton state. c -(-b^{3, 61}_2 ∧ b^{3, 61}_1 ∧ b^{3, 61}_0 ∧ true) c in CNF: c b^{3, 61}_2 ∨ -b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ false c in DIMACS: 6572 -6573 -6574 0 c -3 does not represent an automaton state. c -( b^{3, 61}_2 ∧ b^{3, 61}_1 ∧ b^{3, 61}_0 ∧ true) c in CNF: c -b^{3, 61}_2 ∨ -b^{3, 61}_1 ∨ -b^{3, 61}_0 ∨ false c in DIMACS: -6572 -6573 -6574 0 c i = 62 c -2+1 --> -1 c ( b^{3, 62}_2 ∧ b^{3, 62}_1 ∧ -b^{3, 62}_0 ∧ p_186) -> ( b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ b^{3, 63}_0) c in CNF: c -b^{3, 62}_2 ∨ -b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ -p_186 ∨ b^{3, 63}_2 c -b^{3, 62}_2 ∨ -b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ -p_186 ∨ -b^{3, 63}_1 c -b^{3, 62}_2 ∨ -b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ -p_186 ∨ b^{3, 63}_0 c in DIMACS: -6575 -6576 6577 -186 6578 0 -6575 -6576 6577 -186 -6579 0 -6575 -6576 6577 -186 6580 0 c -1+1 --> 0 c ( b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ b^{3, 62}_0 ∧ p_186) -> (-b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ -b^{3, 63}_0) c in CNF: c -b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ -p_186 ∨ -b^{3, 63}_2 c -b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ -p_186 ∨ -b^{3, 63}_1 c -b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ -p_186 ∨ -b^{3, 63}_0 c in DIMACS: -6575 6576 -6577 -186 -6578 0 -6575 6576 -6577 -186 -6579 0 -6575 6576 -6577 -186 -6580 0 c 0+1 --> 1 c (-b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ -b^{3, 62}_0 ∧ p_186) -> (-b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ b^{3, 63}_0) c in CNF: c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ -p_186 ∨ -b^{3, 63}_2 c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ -p_186 ∨ -b^{3, 63}_1 c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ -p_186 ∨ b^{3, 63}_0 c in DIMACS: 6575 6576 6577 -186 -6578 0 6575 6576 6577 -186 -6579 0 6575 6576 6577 -186 6580 0 c 1+1 --> 2 c (-b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ b^{3, 62}_0 ∧ p_186) -> (-b^{3, 63}_2 ∧ b^{3, 63}_1 ∧ -b^{3, 63}_0) c in CNF: c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ -p_186 ∨ -b^{3, 63}_2 c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ -p_186 ∨ b^{3, 63}_1 c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ -p_186 ∨ -b^{3, 63}_0 c in DIMACS: 6575 6576 -6577 -186 -6578 0 6575 6576 -6577 -186 6579 0 6575 6576 -6577 -186 -6580 0 c 2+1 --> break c (-b^{3, 62}_2 ∧ b^{3, 62}_1 ∧ -b^{3, 62}_0 ∧ p_186) -> break c in CNF: c b^{3, 62}_2 ∨ -b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ -p_186 ∨ break c in DIMACS: 6575 -6576 6577 -186 1162 0 c 2-1 --> 1 c (-b^{3, 62}_2 ∧ b^{3, 62}_1 ∧ -b^{3, 62}_0 ∧ -p_186) -> (-b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ b^{3, 63}_0) c in CNF: c b^{3, 62}_2 ∨ -b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ p_186 ∨ -b^{3, 63}_2 c b^{3, 62}_2 ∨ -b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ p_186 ∨ -b^{3, 63}_1 c b^{3, 62}_2 ∨ -b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ p_186 ∨ b^{3, 63}_0 c in DIMACS: 6575 -6576 6577 186 -6578 0 6575 -6576 6577 186 -6579 0 6575 -6576 6577 186 6580 0 c 1-1 --> 0 c (-b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ b^{3, 62}_0 ∧ -p_186) -> (-b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ -b^{3, 63}_0) c in CNF: c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ p_186 ∨ -b^{3, 63}_2 c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ p_186 ∨ -b^{3, 63}_1 c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ p_186 ∨ -b^{3, 63}_0 c in DIMACS: 6575 6576 -6577 186 -6578 0 6575 6576 -6577 186 -6579 0 6575 6576 -6577 186 -6580 0 c 0-1 --> -1 c (-b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ -b^{3, 62}_0 ∧ -p_186) -> ( b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ b^{3, 63}_0) c in CNF: c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ p_186 ∨ b^{3, 63}_2 c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ p_186 ∨ -b^{3, 63}_1 c b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ p_186 ∨ b^{3, 63}_0 c in DIMACS: 6575 6576 6577 186 6578 0 6575 6576 6577 186 -6579 0 6575 6576 6577 186 6580 0 c -1-1 --> -2 c ( b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ b^{3, 62}_0 ∧ -p_186) -> ( b^{3, 63}_2 ∧ b^{3, 63}_1 ∧ -b^{3, 63}_0) c in CNF: c -b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ p_186 ∨ b^{3, 63}_2 c -b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ p_186 ∨ b^{3, 63}_1 c -b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ p_186 ∨ -b^{3, 63}_0 c in DIMACS: -6575 6576 -6577 186 6578 0 -6575 6576 -6577 186 6579 0 -6575 6576 -6577 186 -6580 0 c -2-1 --> break c ( b^{3, 62}_2 ∧ b^{3, 62}_1 ∧ -b^{3, 62}_0 ∧ -p_186) -> break c in CNF: c -b^{3, 62}_2 ∨ -b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ p_186 ∨ break c in DIMACS: -6575 -6576 6577 186 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 62}_2 ∧ -b^{3, 62}_1 ∧ -b^{3, 62}_0 ∧ true) c in CNF: c -b^{3, 62}_2 ∨ b^{3, 62}_1 ∨ b^{3, 62}_0 ∨ false c in DIMACS: -6575 6576 6577 0 c 3 does not represent an automaton state. c -(-b^{3, 62}_2 ∧ b^{3, 62}_1 ∧ b^{3, 62}_0 ∧ true) c in CNF: c b^{3, 62}_2 ∨ -b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ false c in DIMACS: 6575 -6576 -6577 0 c -3 does not represent an automaton state. c -( b^{3, 62}_2 ∧ b^{3, 62}_1 ∧ b^{3, 62}_0 ∧ true) c in CNF: c -b^{3, 62}_2 ∨ -b^{3, 62}_1 ∨ -b^{3, 62}_0 ∨ false c in DIMACS: -6575 -6576 -6577 0 c i = 63 c -2+1 --> -1 c ( b^{3, 63}_2 ∧ b^{3, 63}_1 ∧ -b^{3, 63}_0 ∧ p_189) -> ( b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ b^{3, 64}_0) c in CNF: c -b^{3, 63}_2 ∨ -b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ -p_189 ∨ b^{3, 64}_2 c -b^{3, 63}_2 ∨ -b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ -p_189 ∨ -b^{3, 64}_1 c -b^{3, 63}_2 ∨ -b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ -p_189 ∨ b^{3, 64}_0 c in DIMACS: -6578 -6579 6580 -189 6581 0 -6578 -6579 6580 -189 -6582 0 -6578 -6579 6580 -189 6583 0 c -1+1 --> 0 c ( b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ b^{3, 63}_0 ∧ p_189) -> (-b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ -b^{3, 64}_0) c in CNF: c -b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ -p_189 ∨ -b^{3, 64}_2 c -b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ -p_189 ∨ -b^{3, 64}_1 c -b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ -p_189 ∨ -b^{3, 64}_0 c in DIMACS: -6578 6579 -6580 -189 -6581 0 -6578 6579 -6580 -189 -6582 0 -6578 6579 -6580 -189 -6583 0 c 0+1 --> 1 c (-b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ -b^{3, 63}_0 ∧ p_189) -> (-b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ b^{3, 64}_0) c in CNF: c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ -p_189 ∨ -b^{3, 64}_2 c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ -p_189 ∨ -b^{3, 64}_1 c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ -p_189 ∨ b^{3, 64}_0 c in DIMACS: 6578 6579 6580 -189 -6581 0 6578 6579 6580 -189 -6582 0 6578 6579 6580 -189 6583 0 c 1+1 --> 2 c (-b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ b^{3, 63}_0 ∧ p_189) -> (-b^{3, 64}_2 ∧ b^{3, 64}_1 ∧ -b^{3, 64}_0) c in CNF: c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ -p_189 ∨ -b^{3, 64}_2 c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ -p_189 ∨ b^{3, 64}_1 c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ -p_189 ∨ -b^{3, 64}_0 c in DIMACS: 6578 6579 -6580 -189 -6581 0 6578 6579 -6580 -189 6582 0 6578 6579 -6580 -189 -6583 0 c 2+1 --> break c (-b^{3, 63}_2 ∧ b^{3, 63}_1 ∧ -b^{3, 63}_0 ∧ p_189) -> break c in CNF: c b^{3, 63}_2 ∨ -b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ -p_189 ∨ break c in DIMACS: 6578 -6579 6580 -189 1162 0 c 2-1 --> 1 c (-b^{3, 63}_2 ∧ b^{3, 63}_1 ∧ -b^{3, 63}_0 ∧ -p_189) -> (-b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ b^{3, 64}_0) c in CNF: c b^{3, 63}_2 ∨ -b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ p_189 ∨ -b^{3, 64}_2 c b^{3, 63}_2 ∨ -b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ p_189 ∨ -b^{3, 64}_1 c b^{3, 63}_2 ∨ -b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ p_189 ∨ b^{3, 64}_0 c in DIMACS: 6578 -6579 6580 189 -6581 0 6578 -6579 6580 189 -6582 0 6578 -6579 6580 189 6583 0 c 1-1 --> 0 c (-b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ b^{3, 63}_0 ∧ -p_189) -> (-b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ -b^{3, 64}_0) c in CNF: c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ p_189 ∨ -b^{3, 64}_2 c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ p_189 ∨ -b^{3, 64}_1 c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ p_189 ∨ -b^{3, 64}_0 c in DIMACS: 6578 6579 -6580 189 -6581 0 6578 6579 -6580 189 -6582 0 6578 6579 -6580 189 -6583 0 c 0-1 --> -1 c (-b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ -b^{3, 63}_0 ∧ -p_189) -> ( b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ b^{3, 64}_0) c in CNF: c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ p_189 ∨ b^{3, 64}_2 c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ p_189 ∨ -b^{3, 64}_1 c b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ p_189 ∨ b^{3, 64}_0 c in DIMACS: 6578 6579 6580 189 6581 0 6578 6579 6580 189 -6582 0 6578 6579 6580 189 6583 0 c -1-1 --> -2 c ( b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ b^{3, 63}_0 ∧ -p_189) -> ( b^{3, 64}_2 ∧ b^{3, 64}_1 ∧ -b^{3, 64}_0) c in CNF: c -b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ p_189 ∨ b^{3, 64}_2 c -b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ p_189 ∨ b^{3, 64}_1 c -b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ p_189 ∨ -b^{3, 64}_0 c in DIMACS: -6578 6579 -6580 189 6581 0 -6578 6579 -6580 189 6582 0 -6578 6579 -6580 189 -6583 0 c -2-1 --> break c ( b^{3, 63}_2 ∧ b^{3, 63}_1 ∧ -b^{3, 63}_0 ∧ -p_189) -> break c in CNF: c -b^{3, 63}_2 ∨ -b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ p_189 ∨ break c in DIMACS: -6578 -6579 6580 189 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 63}_2 ∧ -b^{3, 63}_1 ∧ -b^{3, 63}_0 ∧ true) c in CNF: c -b^{3, 63}_2 ∨ b^{3, 63}_1 ∨ b^{3, 63}_0 ∨ false c in DIMACS: -6578 6579 6580 0 c 3 does not represent an automaton state. c -(-b^{3, 63}_2 ∧ b^{3, 63}_1 ∧ b^{3, 63}_0 ∧ true) c in CNF: c b^{3, 63}_2 ∨ -b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ false c in DIMACS: 6578 -6579 -6580 0 c -3 does not represent an automaton state. c -( b^{3, 63}_2 ∧ b^{3, 63}_1 ∧ b^{3, 63}_0 ∧ true) c in CNF: c -b^{3, 63}_2 ∨ -b^{3, 63}_1 ∨ -b^{3, 63}_0 ∨ false c in DIMACS: -6578 -6579 -6580 0 c i = 64 c -2+1 --> -1 c ( b^{3, 64}_2 ∧ b^{3, 64}_1 ∧ -b^{3, 64}_0 ∧ p_192) -> ( b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ b^{3, 65}_0) c in CNF: c -b^{3, 64}_2 ∨ -b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ -p_192 ∨ b^{3, 65}_2 c -b^{3, 64}_2 ∨ -b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ -p_192 ∨ -b^{3, 65}_1 c -b^{3, 64}_2 ∨ -b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ -p_192 ∨ b^{3, 65}_0 c in DIMACS: -6581 -6582 6583 -192 6584 0 -6581 -6582 6583 -192 -6585 0 -6581 -6582 6583 -192 6586 0 c -1+1 --> 0 c ( b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ b^{3, 64}_0 ∧ p_192) -> (-b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ -b^{3, 65}_0) c in CNF: c -b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ -p_192 ∨ -b^{3, 65}_2 c -b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ -p_192 ∨ -b^{3, 65}_1 c -b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ -p_192 ∨ -b^{3, 65}_0 c in DIMACS: -6581 6582 -6583 -192 -6584 0 -6581 6582 -6583 -192 -6585 0 -6581 6582 -6583 -192 -6586 0 c 0+1 --> 1 c (-b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ -b^{3, 64}_0 ∧ p_192) -> (-b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ b^{3, 65}_0) c in CNF: c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ -p_192 ∨ -b^{3, 65}_2 c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ -p_192 ∨ -b^{3, 65}_1 c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ -p_192 ∨ b^{3, 65}_0 c in DIMACS: 6581 6582 6583 -192 -6584 0 6581 6582 6583 -192 -6585 0 6581 6582 6583 -192 6586 0 c 1+1 --> 2 c (-b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ b^{3, 64}_0 ∧ p_192) -> (-b^{3, 65}_2 ∧ b^{3, 65}_1 ∧ -b^{3, 65}_0) c in CNF: c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ -p_192 ∨ -b^{3, 65}_2 c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ -p_192 ∨ b^{3, 65}_1 c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ -p_192 ∨ -b^{3, 65}_0 c in DIMACS: 6581 6582 -6583 -192 -6584 0 6581 6582 -6583 -192 6585 0 6581 6582 -6583 -192 -6586 0 c 2+1 --> break c (-b^{3, 64}_2 ∧ b^{3, 64}_1 ∧ -b^{3, 64}_0 ∧ p_192) -> break c in CNF: c b^{3, 64}_2 ∨ -b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ -p_192 ∨ break c in DIMACS: 6581 -6582 6583 -192 1162 0 c 2-1 --> 1 c (-b^{3, 64}_2 ∧ b^{3, 64}_1 ∧ -b^{3, 64}_0 ∧ -p_192) -> (-b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ b^{3, 65}_0) c in CNF: c b^{3, 64}_2 ∨ -b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ p_192 ∨ -b^{3, 65}_2 c b^{3, 64}_2 ∨ -b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ p_192 ∨ -b^{3, 65}_1 c b^{3, 64}_2 ∨ -b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ p_192 ∨ b^{3, 65}_0 c in DIMACS: 6581 -6582 6583 192 -6584 0 6581 -6582 6583 192 -6585 0 6581 -6582 6583 192 6586 0 c 1-1 --> 0 c (-b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ b^{3, 64}_0 ∧ -p_192) -> (-b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ -b^{3, 65}_0) c in CNF: c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ p_192 ∨ -b^{3, 65}_2 c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ p_192 ∨ -b^{3, 65}_1 c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ p_192 ∨ -b^{3, 65}_0 c in DIMACS: 6581 6582 -6583 192 -6584 0 6581 6582 -6583 192 -6585 0 6581 6582 -6583 192 -6586 0 c 0-1 --> -1 c (-b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ -b^{3, 64}_0 ∧ -p_192) -> ( b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ b^{3, 65}_0) c in CNF: c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ p_192 ∨ b^{3, 65}_2 c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ p_192 ∨ -b^{3, 65}_1 c b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ p_192 ∨ b^{3, 65}_0 c in DIMACS: 6581 6582 6583 192 6584 0 6581 6582 6583 192 -6585 0 6581 6582 6583 192 6586 0 c -1-1 --> -2 c ( b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ b^{3, 64}_0 ∧ -p_192) -> ( b^{3, 65}_2 ∧ b^{3, 65}_1 ∧ -b^{3, 65}_0) c in CNF: c -b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ p_192 ∨ b^{3, 65}_2 c -b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ p_192 ∨ b^{3, 65}_1 c -b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ p_192 ∨ -b^{3, 65}_0 c in DIMACS: -6581 6582 -6583 192 6584 0 -6581 6582 -6583 192 6585 0 -6581 6582 -6583 192 -6586 0 c -2-1 --> break c ( b^{3, 64}_2 ∧ b^{3, 64}_1 ∧ -b^{3, 64}_0 ∧ -p_192) -> break c in CNF: c -b^{3, 64}_2 ∨ -b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ p_192 ∨ break c in DIMACS: -6581 -6582 6583 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 64}_2 ∧ -b^{3, 64}_1 ∧ -b^{3, 64}_0 ∧ true) c in CNF: c -b^{3, 64}_2 ∨ b^{3, 64}_1 ∨ b^{3, 64}_0 ∨ false c in DIMACS: -6581 6582 6583 0 c 3 does not represent an automaton state. c -(-b^{3, 64}_2 ∧ b^{3, 64}_1 ∧ b^{3, 64}_0 ∧ true) c in CNF: c b^{3, 64}_2 ∨ -b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ false c in DIMACS: 6581 -6582 -6583 0 c -3 does not represent an automaton state. c -( b^{3, 64}_2 ∧ b^{3, 64}_1 ∧ b^{3, 64}_0 ∧ true) c in CNF: c -b^{3, 64}_2 ∨ -b^{3, 64}_1 ∨ -b^{3, 64}_0 ∨ false c in DIMACS: -6581 -6582 -6583 0 c i = 65 c -2+1 --> -1 c ( b^{3, 65}_2 ∧ b^{3, 65}_1 ∧ -b^{3, 65}_0 ∧ p_195) -> ( b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ b^{3, 66}_0) c in CNF: c -b^{3, 65}_2 ∨ -b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ -p_195 ∨ b^{3, 66}_2 c -b^{3, 65}_2 ∨ -b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ -p_195 ∨ -b^{3, 66}_1 c -b^{3, 65}_2 ∨ -b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ -p_195 ∨ b^{3, 66}_0 c in DIMACS: -6584 -6585 6586 -195 6587 0 -6584 -6585 6586 -195 -6588 0 -6584 -6585 6586 -195 6589 0 c -1+1 --> 0 c ( b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ b^{3, 65}_0 ∧ p_195) -> (-b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ -b^{3, 66}_0) c in CNF: c -b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ -p_195 ∨ -b^{3, 66}_2 c -b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ -p_195 ∨ -b^{3, 66}_1 c -b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ -p_195 ∨ -b^{3, 66}_0 c in DIMACS: -6584 6585 -6586 -195 -6587 0 -6584 6585 -6586 -195 -6588 0 -6584 6585 -6586 -195 -6589 0 c 0+1 --> 1 c (-b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ -b^{3, 65}_0 ∧ p_195) -> (-b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ b^{3, 66}_0) c in CNF: c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ -p_195 ∨ -b^{3, 66}_2 c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ -p_195 ∨ -b^{3, 66}_1 c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ -p_195 ∨ b^{3, 66}_0 c in DIMACS: 6584 6585 6586 -195 -6587 0 6584 6585 6586 -195 -6588 0 6584 6585 6586 -195 6589 0 c 1+1 --> 2 c (-b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ b^{3, 65}_0 ∧ p_195) -> (-b^{3, 66}_2 ∧ b^{3, 66}_1 ∧ -b^{3, 66}_0) c in CNF: c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ -p_195 ∨ -b^{3, 66}_2 c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ -p_195 ∨ b^{3, 66}_1 c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ -p_195 ∨ -b^{3, 66}_0 c in DIMACS: 6584 6585 -6586 -195 -6587 0 6584 6585 -6586 -195 6588 0 6584 6585 -6586 -195 -6589 0 c 2+1 --> break c (-b^{3, 65}_2 ∧ b^{3, 65}_1 ∧ -b^{3, 65}_0 ∧ p_195) -> break c in CNF: c b^{3, 65}_2 ∨ -b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ -p_195 ∨ break c in DIMACS: 6584 -6585 6586 -195 1162 0 c 2-1 --> 1 c (-b^{3, 65}_2 ∧ b^{3, 65}_1 ∧ -b^{3, 65}_0 ∧ -p_195) -> (-b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ b^{3, 66}_0) c in CNF: c b^{3, 65}_2 ∨ -b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ p_195 ∨ -b^{3, 66}_2 c b^{3, 65}_2 ∨ -b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ p_195 ∨ -b^{3, 66}_1 c b^{3, 65}_2 ∨ -b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ p_195 ∨ b^{3, 66}_0 c in DIMACS: 6584 -6585 6586 195 -6587 0 6584 -6585 6586 195 -6588 0 6584 -6585 6586 195 6589 0 c 1-1 --> 0 c (-b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ b^{3, 65}_0 ∧ -p_195) -> (-b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ -b^{3, 66}_0) c in CNF: c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ p_195 ∨ -b^{3, 66}_2 c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ p_195 ∨ -b^{3, 66}_1 c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ p_195 ∨ -b^{3, 66}_0 c in DIMACS: 6584 6585 -6586 195 -6587 0 6584 6585 -6586 195 -6588 0 6584 6585 -6586 195 -6589 0 c 0-1 --> -1 c (-b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ -b^{3, 65}_0 ∧ -p_195) -> ( b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ b^{3, 66}_0) c in CNF: c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ p_195 ∨ b^{3, 66}_2 c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ p_195 ∨ -b^{3, 66}_1 c b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ p_195 ∨ b^{3, 66}_0 c in DIMACS: 6584 6585 6586 195 6587 0 6584 6585 6586 195 -6588 0 6584 6585 6586 195 6589 0 c -1-1 --> -2 c ( b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ b^{3, 65}_0 ∧ -p_195) -> ( b^{3, 66}_2 ∧ b^{3, 66}_1 ∧ -b^{3, 66}_0) c in CNF: c -b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ p_195 ∨ b^{3, 66}_2 c -b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ p_195 ∨ b^{3, 66}_1 c -b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ p_195 ∨ -b^{3, 66}_0 c in DIMACS: -6584 6585 -6586 195 6587 0 -6584 6585 -6586 195 6588 0 -6584 6585 -6586 195 -6589 0 c -2-1 --> break c ( b^{3, 65}_2 ∧ b^{3, 65}_1 ∧ -b^{3, 65}_0 ∧ -p_195) -> break c in CNF: c -b^{3, 65}_2 ∨ -b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ p_195 ∨ break c in DIMACS: -6584 -6585 6586 195 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 65}_2 ∧ -b^{3, 65}_1 ∧ -b^{3, 65}_0 ∧ true) c in CNF: c -b^{3, 65}_2 ∨ b^{3, 65}_1 ∨ b^{3, 65}_0 ∨ false c in DIMACS: -6584 6585 6586 0 c 3 does not represent an automaton state. c -(-b^{3, 65}_2 ∧ b^{3, 65}_1 ∧ b^{3, 65}_0 ∧ true) c in CNF: c b^{3, 65}_2 ∨ -b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ false c in DIMACS: 6584 -6585 -6586 0 c -3 does not represent an automaton state. c -( b^{3, 65}_2 ∧ b^{3, 65}_1 ∧ b^{3, 65}_0 ∧ true) c in CNF: c -b^{3, 65}_2 ∨ -b^{3, 65}_1 ∨ -b^{3, 65}_0 ∨ false c in DIMACS: -6584 -6585 -6586 0 c i = 66 c -2+1 --> -1 c ( b^{3, 66}_2 ∧ b^{3, 66}_1 ∧ -b^{3, 66}_0 ∧ p_198) -> ( b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ b^{3, 67}_0) c in CNF: c -b^{3, 66}_2 ∨ -b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ -p_198 ∨ b^{3, 67}_2 c -b^{3, 66}_2 ∨ -b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ -p_198 ∨ -b^{3, 67}_1 c -b^{3, 66}_2 ∨ -b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ -p_198 ∨ b^{3, 67}_0 c in DIMACS: -6587 -6588 6589 -198 6590 0 -6587 -6588 6589 -198 -6591 0 -6587 -6588 6589 -198 6592 0 c -1+1 --> 0 c ( b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ b^{3, 66}_0 ∧ p_198) -> (-b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ -b^{3, 67}_0) c in CNF: c -b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ -p_198 ∨ -b^{3, 67}_2 c -b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ -p_198 ∨ -b^{3, 67}_1 c -b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ -p_198 ∨ -b^{3, 67}_0 c in DIMACS: -6587 6588 -6589 -198 -6590 0 -6587 6588 -6589 -198 -6591 0 -6587 6588 -6589 -198 -6592 0 c 0+1 --> 1 c (-b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ -b^{3, 66}_0 ∧ p_198) -> (-b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ b^{3, 67}_0) c in CNF: c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ -p_198 ∨ -b^{3, 67}_2 c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ -p_198 ∨ -b^{3, 67}_1 c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ -p_198 ∨ b^{3, 67}_0 c in DIMACS: 6587 6588 6589 -198 -6590 0 6587 6588 6589 -198 -6591 0 6587 6588 6589 -198 6592 0 c 1+1 --> 2 c (-b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ b^{3, 66}_0 ∧ p_198) -> (-b^{3, 67}_2 ∧ b^{3, 67}_1 ∧ -b^{3, 67}_0) c in CNF: c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ -p_198 ∨ -b^{3, 67}_2 c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ -p_198 ∨ b^{3, 67}_1 c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ -p_198 ∨ -b^{3, 67}_0 c in DIMACS: 6587 6588 -6589 -198 -6590 0 6587 6588 -6589 -198 6591 0 6587 6588 -6589 -198 -6592 0 c 2+1 --> break c (-b^{3, 66}_2 ∧ b^{3, 66}_1 ∧ -b^{3, 66}_0 ∧ p_198) -> break c in CNF: c b^{3, 66}_2 ∨ -b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ -p_198 ∨ break c in DIMACS: 6587 -6588 6589 -198 1162 0 c 2-1 --> 1 c (-b^{3, 66}_2 ∧ b^{3, 66}_1 ∧ -b^{3, 66}_0 ∧ -p_198) -> (-b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ b^{3, 67}_0) c in CNF: c b^{3, 66}_2 ∨ -b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ p_198 ∨ -b^{3, 67}_2 c b^{3, 66}_2 ∨ -b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ p_198 ∨ -b^{3, 67}_1 c b^{3, 66}_2 ∨ -b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ p_198 ∨ b^{3, 67}_0 c in DIMACS: 6587 -6588 6589 198 -6590 0 6587 -6588 6589 198 -6591 0 6587 -6588 6589 198 6592 0 c 1-1 --> 0 c (-b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ b^{3, 66}_0 ∧ -p_198) -> (-b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ -b^{3, 67}_0) c in CNF: c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ p_198 ∨ -b^{3, 67}_2 c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ p_198 ∨ -b^{3, 67}_1 c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ p_198 ∨ -b^{3, 67}_0 c in DIMACS: 6587 6588 -6589 198 -6590 0 6587 6588 -6589 198 -6591 0 6587 6588 -6589 198 -6592 0 c 0-1 --> -1 c (-b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ -b^{3, 66}_0 ∧ -p_198) -> ( b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ b^{3, 67}_0) c in CNF: c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ p_198 ∨ b^{3, 67}_2 c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ p_198 ∨ -b^{3, 67}_1 c b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ p_198 ∨ b^{3, 67}_0 c in DIMACS: 6587 6588 6589 198 6590 0 6587 6588 6589 198 -6591 0 6587 6588 6589 198 6592 0 c -1-1 --> -2 c ( b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ b^{3, 66}_0 ∧ -p_198) -> ( b^{3, 67}_2 ∧ b^{3, 67}_1 ∧ -b^{3, 67}_0) c in CNF: c -b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ p_198 ∨ b^{3, 67}_2 c -b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ p_198 ∨ b^{3, 67}_1 c -b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ p_198 ∨ -b^{3, 67}_0 c in DIMACS: -6587 6588 -6589 198 6590 0 -6587 6588 -6589 198 6591 0 -6587 6588 -6589 198 -6592 0 c -2-1 --> break c ( b^{3, 66}_2 ∧ b^{3, 66}_1 ∧ -b^{3, 66}_0 ∧ -p_198) -> break c in CNF: c -b^{3, 66}_2 ∨ -b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ p_198 ∨ break c in DIMACS: -6587 -6588 6589 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 66}_2 ∧ -b^{3, 66}_1 ∧ -b^{3, 66}_0 ∧ true) c in CNF: c -b^{3, 66}_2 ∨ b^{3, 66}_1 ∨ b^{3, 66}_0 ∨ false c in DIMACS: -6587 6588 6589 0 c 3 does not represent an automaton state. c -(-b^{3, 66}_2 ∧ b^{3, 66}_1 ∧ b^{3, 66}_0 ∧ true) c in CNF: c b^{3, 66}_2 ∨ -b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ false c in DIMACS: 6587 -6588 -6589 0 c -3 does not represent an automaton state. c -( b^{3, 66}_2 ∧ b^{3, 66}_1 ∧ b^{3, 66}_0 ∧ true) c in CNF: c -b^{3, 66}_2 ∨ -b^{3, 66}_1 ∨ -b^{3, 66}_0 ∨ false c in DIMACS: -6587 -6588 -6589 0 c i = 67 c -2+1 --> -1 c ( b^{3, 67}_2 ∧ b^{3, 67}_1 ∧ -b^{3, 67}_0 ∧ p_201) -> ( b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ b^{3, 68}_0) c in CNF: c -b^{3, 67}_2 ∨ -b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ -p_201 ∨ b^{3, 68}_2 c -b^{3, 67}_2 ∨ -b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ -p_201 ∨ -b^{3, 68}_1 c -b^{3, 67}_2 ∨ -b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ -p_201 ∨ b^{3, 68}_0 c in DIMACS: -6590 -6591 6592 -201 6593 0 -6590 -6591 6592 -201 -6594 0 -6590 -6591 6592 -201 6595 0 c -1+1 --> 0 c ( b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ b^{3, 67}_0 ∧ p_201) -> (-b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ -b^{3, 68}_0) c in CNF: c -b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ -p_201 ∨ -b^{3, 68}_2 c -b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ -p_201 ∨ -b^{3, 68}_1 c -b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ -p_201 ∨ -b^{3, 68}_0 c in DIMACS: -6590 6591 -6592 -201 -6593 0 -6590 6591 -6592 -201 -6594 0 -6590 6591 -6592 -201 -6595 0 c 0+1 --> 1 c (-b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ -b^{3, 67}_0 ∧ p_201) -> (-b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ b^{3, 68}_0) c in CNF: c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ -p_201 ∨ -b^{3, 68}_2 c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ -p_201 ∨ -b^{3, 68}_1 c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ -p_201 ∨ b^{3, 68}_0 c in DIMACS: 6590 6591 6592 -201 -6593 0 6590 6591 6592 -201 -6594 0 6590 6591 6592 -201 6595 0 c 1+1 --> 2 c (-b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ b^{3, 67}_0 ∧ p_201) -> (-b^{3, 68}_2 ∧ b^{3, 68}_1 ∧ -b^{3, 68}_0) c in CNF: c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ -p_201 ∨ -b^{3, 68}_2 c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ -p_201 ∨ b^{3, 68}_1 c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ -p_201 ∨ -b^{3, 68}_0 c in DIMACS: 6590 6591 -6592 -201 -6593 0 6590 6591 -6592 -201 6594 0 6590 6591 -6592 -201 -6595 0 c 2+1 --> break c (-b^{3, 67}_2 ∧ b^{3, 67}_1 ∧ -b^{3, 67}_0 ∧ p_201) -> break c in CNF: c b^{3, 67}_2 ∨ -b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ -p_201 ∨ break c in DIMACS: 6590 -6591 6592 -201 1162 0 c 2-1 --> 1 c (-b^{3, 67}_2 ∧ b^{3, 67}_1 ∧ -b^{3, 67}_0 ∧ -p_201) -> (-b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ b^{3, 68}_0) c in CNF: c b^{3, 67}_2 ∨ -b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ p_201 ∨ -b^{3, 68}_2 c b^{3, 67}_2 ∨ -b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ p_201 ∨ -b^{3, 68}_1 c b^{3, 67}_2 ∨ -b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ p_201 ∨ b^{3, 68}_0 c in DIMACS: 6590 -6591 6592 201 -6593 0 6590 -6591 6592 201 -6594 0 6590 -6591 6592 201 6595 0 c 1-1 --> 0 c (-b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ b^{3, 67}_0 ∧ -p_201) -> (-b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ -b^{3, 68}_0) c in CNF: c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ p_201 ∨ -b^{3, 68}_2 c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ p_201 ∨ -b^{3, 68}_1 c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ p_201 ∨ -b^{3, 68}_0 c in DIMACS: 6590 6591 -6592 201 -6593 0 6590 6591 -6592 201 -6594 0 6590 6591 -6592 201 -6595 0 c 0-1 --> -1 c (-b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ -b^{3, 67}_0 ∧ -p_201) -> ( b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ b^{3, 68}_0) c in CNF: c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ p_201 ∨ b^{3, 68}_2 c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ p_201 ∨ -b^{3, 68}_1 c b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ p_201 ∨ b^{3, 68}_0 c in DIMACS: 6590 6591 6592 201 6593 0 6590 6591 6592 201 -6594 0 6590 6591 6592 201 6595 0 c -1-1 --> -2 c ( b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ b^{3, 67}_0 ∧ -p_201) -> ( b^{3, 68}_2 ∧ b^{3, 68}_1 ∧ -b^{3, 68}_0) c in CNF: c -b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ p_201 ∨ b^{3, 68}_2 c -b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ p_201 ∨ b^{3, 68}_1 c -b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ p_201 ∨ -b^{3, 68}_0 c in DIMACS: -6590 6591 -6592 201 6593 0 -6590 6591 -6592 201 6594 0 -6590 6591 -6592 201 -6595 0 c -2-1 --> break c ( b^{3, 67}_2 ∧ b^{3, 67}_1 ∧ -b^{3, 67}_0 ∧ -p_201) -> break c in CNF: c -b^{3, 67}_2 ∨ -b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ p_201 ∨ break c in DIMACS: -6590 -6591 6592 201 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 67}_2 ∧ -b^{3, 67}_1 ∧ -b^{3, 67}_0 ∧ true) c in CNF: c -b^{3, 67}_2 ∨ b^{3, 67}_1 ∨ b^{3, 67}_0 ∨ false c in DIMACS: -6590 6591 6592 0 c 3 does not represent an automaton state. c -(-b^{3, 67}_2 ∧ b^{3, 67}_1 ∧ b^{3, 67}_0 ∧ true) c in CNF: c b^{3, 67}_2 ∨ -b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ false c in DIMACS: 6590 -6591 -6592 0 c -3 does not represent an automaton state. c -( b^{3, 67}_2 ∧ b^{3, 67}_1 ∧ b^{3, 67}_0 ∧ true) c in CNF: c -b^{3, 67}_2 ∨ -b^{3, 67}_1 ∨ -b^{3, 67}_0 ∨ false c in DIMACS: -6590 -6591 -6592 0 c i = 68 c -2+1 --> -1 c ( b^{3, 68}_2 ∧ b^{3, 68}_1 ∧ -b^{3, 68}_0 ∧ p_204) -> ( b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ b^{3, 69}_0) c in CNF: c -b^{3, 68}_2 ∨ -b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ -p_204 ∨ b^{3, 69}_2 c -b^{3, 68}_2 ∨ -b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ -p_204 ∨ -b^{3, 69}_1 c -b^{3, 68}_2 ∨ -b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ -p_204 ∨ b^{3, 69}_0 c in DIMACS: -6593 -6594 6595 -204 6596 0 -6593 -6594 6595 -204 -6597 0 -6593 -6594 6595 -204 6598 0 c -1+1 --> 0 c ( b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ b^{3, 68}_0 ∧ p_204) -> (-b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ -b^{3, 69}_0) c in CNF: c -b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ -p_204 ∨ -b^{3, 69}_2 c -b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ -p_204 ∨ -b^{3, 69}_1 c -b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ -p_204 ∨ -b^{3, 69}_0 c in DIMACS: -6593 6594 -6595 -204 -6596 0 -6593 6594 -6595 -204 -6597 0 -6593 6594 -6595 -204 -6598 0 c 0+1 --> 1 c (-b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ -b^{3, 68}_0 ∧ p_204) -> (-b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ b^{3, 69}_0) c in CNF: c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ -p_204 ∨ -b^{3, 69}_2 c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ -p_204 ∨ -b^{3, 69}_1 c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ -p_204 ∨ b^{3, 69}_0 c in DIMACS: 6593 6594 6595 -204 -6596 0 6593 6594 6595 -204 -6597 0 6593 6594 6595 -204 6598 0 c 1+1 --> 2 c (-b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ b^{3, 68}_0 ∧ p_204) -> (-b^{3, 69}_2 ∧ b^{3, 69}_1 ∧ -b^{3, 69}_0) c in CNF: c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ -p_204 ∨ -b^{3, 69}_2 c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ -p_204 ∨ b^{3, 69}_1 c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ -p_204 ∨ -b^{3, 69}_0 c in DIMACS: 6593 6594 -6595 -204 -6596 0 6593 6594 -6595 -204 6597 0 6593 6594 -6595 -204 -6598 0 c 2+1 --> break c (-b^{3, 68}_2 ∧ b^{3, 68}_1 ∧ -b^{3, 68}_0 ∧ p_204) -> break c in CNF: c b^{3, 68}_2 ∨ -b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ -p_204 ∨ break c in DIMACS: 6593 -6594 6595 -204 1162 0 c 2-1 --> 1 c (-b^{3, 68}_2 ∧ b^{3, 68}_1 ∧ -b^{3, 68}_0 ∧ -p_204) -> (-b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ b^{3, 69}_0) c in CNF: c b^{3, 68}_2 ∨ -b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ p_204 ∨ -b^{3, 69}_2 c b^{3, 68}_2 ∨ -b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ p_204 ∨ -b^{3, 69}_1 c b^{3, 68}_2 ∨ -b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ p_204 ∨ b^{3, 69}_0 c in DIMACS: 6593 -6594 6595 204 -6596 0 6593 -6594 6595 204 -6597 0 6593 -6594 6595 204 6598 0 c 1-1 --> 0 c (-b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ b^{3, 68}_0 ∧ -p_204) -> (-b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ -b^{3, 69}_0) c in CNF: c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ p_204 ∨ -b^{3, 69}_2 c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ p_204 ∨ -b^{3, 69}_1 c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ p_204 ∨ -b^{3, 69}_0 c in DIMACS: 6593 6594 -6595 204 -6596 0 6593 6594 -6595 204 -6597 0 6593 6594 -6595 204 -6598 0 c 0-1 --> -1 c (-b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ -b^{3, 68}_0 ∧ -p_204) -> ( b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ b^{3, 69}_0) c in CNF: c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ p_204 ∨ b^{3, 69}_2 c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ p_204 ∨ -b^{3, 69}_1 c b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ p_204 ∨ b^{3, 69}_0 c in DIMACS: 6593 6594 6595 204 6596 0 6593 6594 6595 204 -6597 0 6593 6594 6595 204 6598 0 c -1-1 --> -2 c ( b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ b^{3, 68}_0 ∧ -p_204) -> ( b^{3, 69}_2 ∧ b^{3, 69}_1 ∧ -b^{3, 69}_0) c in CNF: c -b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ p_204 ∨ b^{3, 69}_2 c -b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ p_204 ∨ b^{3, 69}_1 c -b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ p_204 ∨ -b^{3, 69}_0 c in DIMACS: -6593 6594 -6595 204 6596 0 -6593 6594 -6595 204 6597 0 -6593 6594 -6595 204 -6598 0 c -2-1 --> break c ( b^{3, 68}_2 ∧ b^{3, 68}_1 ∧ -b^{3, 68}_0 ∧ -p_204) -> break c in CNF: c -b^{3, 68}_2 ∨ -b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ p_204 ∨ break c in DIMACS: -6593 -6594 6595 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 68}_2 ∧ -b^{3, 68}_1 ∧ -b^{3, 68}_0 ∧ true) c in CNF: c -b^{3, 68}_2 ∨ b^{3, 68}_1 ∨ b^{3, 68}_0 ∨ false c in DIMACS: -6593 6594 6595 0 c 3 does not represent an automaton state. c -(-b^{3, 68}_2 ∧ b^{3, 68}_1 ∧ b^{3, 68}_0 ∧ true) c in CNF: c b^{3, 68}_2 ∨ -b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ false c in DIMACS: 6593 -6594 -6595 0 c -3 does not represent an automaton state. c -( b^{3, 68}_2 ∧ b^{3, 68}_1 ∧ b^{3, 68}_0 ∧ true) c in CNF: c -b^{3, 68}_2 ∨ -b^{3, 68}_1 ∨ -b^{3, 68}_0 ∨ false c in DIMACS: -6593 -6594 -6595 0 c i = 69 c -2+1 --> -1 c ( b^{3, 69}_2 ∧ b^{3, 69}_1 ∧ -b^{3, 69}_0 ∧ p_207) -> ( b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ b^{3, 70}_0) c in CNF: c -b^{3, 69}_2 ∨ -b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ -p_207 ∨ b^{3, 70}_2 c -b^{3, 69}_2 ∨ -b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ -p_207 ∨ -b^{3, 70}_1 c -b^{3, 69}_2 ∨ -b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ -p_207 ∨ b^{3, 70}_0 c in DIMACS: -6596 -6597 6598 -207 6599 0 -6596 -6597 6598 -207 -6600 0 -6596 -6597 6598 -207 6601 0 c -1+1 --> 0 c ( b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ b^{3, 69}_0 ∧ p_207) -> (-b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ -b^{3, 70}_0) c in CNF: c -b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ -p_207 ∨ -b^{3, 70}_2 c -b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ -p_207 ∨ -b^{3, 70}_1 c -b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ -p_207 ∨ -b^{3, 70}_0 c in DIMACS: -6596 6597 -6598 -207 -6599 0 -6596 6597 -6598 -207 -6600 0 -6596 6597 -6598 -207 -6601 0 c 0+1 --> 1 c (-b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ -b^{3, 69}_0 ∧ p_207) -> (-b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ b^{3, 70}_0) c in CNF: c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ -p_207 ∨ -b^{3, 70}_2 c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ -p_207 ∨ -b^{3, 70}_1 c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ -p_207 ∨ b^{3, 70}_0 c in DIMACS: 6596 6597 6598 -207 -6599 0 6596 6597 6598 -207 -6600 0 6596 6597 6598 -207 6601 0 c 1+1 --> 2 c (-b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ b^{3, 69}_0 ∧ p_207) -> (-b^{3, 70}_2 ∧ b^{3, 70}_1 ∧ -b^{3, 70}_0) c in CNF: c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ -p_207 ∨ -b^{3, 70}_2 c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ -p_207 ∨ b^{3, 70}_1 c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ -p_207 ∨ -b^{3, 70}_0 c in DIMACS: 6596 6597 -6598 -207 -6599 0 6596 6597 -6598 -207 6600 0 6596 6597 -6598 -207 -6601 0 c 2+1 --> break c (-b^{3, 69}_2 ∧ b^{3, 69}_1 ∧ -b^{3, 69}_0 ∧ p_207) -> break c in CNF: c b^{3, 69}_2 ∨ -b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ -p_207 ∨ break c in DIMACS: 6596 -6597 6598 -207 1162 0 c 2-1 --> 1 c (-b^{3, 69}_2 ∧ b^{3, 69}_1 ∧ -b^{3, 69}_0 ∧ -p_207) -> (-b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ b^{3, 70}_0) c in CNF: c b^{3, 69}_2 ∨ -b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ p_207 ∨ -b^{3, 70}_2 c b^{3, 69}_2 ∨ -b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ p_207 ∨ -b^{3, 70}_1 c b^{3, 69}_2 ∨ -b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ p_207 ∨ b^{3, 70}_0 c in DIMACS: 6596 -6597 6598 207 -6599 0 6596 -6597 6598 207 -6600 0 6596 -6597 6598 207 6601 0 c 1-1 --> 0 c (-b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ b^{3, 69}_0 ∧ -p_207) -> (-b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ -b^{3, 70}_0) c in CNF: c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ p_207 ∨ -b^{3, 70}_2 c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ p_207 ∨ -b^{3, 70}_1 c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ p_207 ∨ -b^{3, 70}_0 c in DIMACS: 6596 6597 -6598 207 -6599 0 6596 6597 -6598 207 -6600 0 6596 6597 -6598 207 -6601 0 c 0-1 --> -1 c (-b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ -b^{3, 69}_0 ∧ -p_207) -> ( b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ b^{3, 70}_0) c in CNF: c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ p_207 ∨ b^{3, 70}_2 c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ p_207 ∨ -b^{3, 70}_1 c b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ p_207 ∨ b^{3, 70}_0 c in DIMACS: 6596 6597 6598 207 6599 0 6596 6597 6598 207 -6600 0 6596 6597 6598 207 6601 0 c -1-1 --> -2 c ( b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ b^{3, 69}_0 ∧ -p_207) -> ( b^{3, 70}_2 ∧ b^{3, 70}_1 ∧ -b^{3, 70}_0) c in CNF: c -b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ p_207 ∨ b^{3, 70}_2 c -b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ p_207 ∨ b^{3, 70}_1 c -b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ p_207 ∨ -b^{3, 70}_0 c in DIMACS: -6596 6597 -6598 207 6599 0 -6596 6597 -6598 207 6600 0 -6596 6597 -6598 207 -6601 0 c -2-1 --> break c ( b^{3, 69}_2 ∧ b^{3, 69}_1 ∧ -b^{3, 69}_0 ∧ -p_207) -> break c in CNF: c -b^{3, 69}_2 ∨ -b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ p_207 ∨ break c in DIMACS: -6596 -6597 6598 207 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 69}_2 ∧ -b^{3, 69}_1 ∧ -b^{3, 69}_0 ∧ true) c in CNF: c -b^{3, 69}_2 ∨ b^{3, 69}_1 ∨ b^{3, 69}_0 ∨ false c in DIMACS: -6596 6597 6598 0 c 3 does not represent an automaton state. c -(-b^{3, 69}_2 ∧ b^{3, 69}_1 ∧ b^{3, 69}_0 ∧ true) c in CNF: c b^{3, 69}_2 ∨ -b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ false c in DIMACS: 6596 -6597 -6598 0 c -3 does not represent an automaton state. c -( b^{3, 69}_2 ∧ b^{3, 69}_1 ∧ b^{3, 69}_0 ∧ true) c in CNF: c -b^{3, 69}_2 ∨ -b^{3, 69}_1 ∨ -b^{3, 69}_0 ∨ false c in DIMACS: -6596 -6597 -6598 0 c i = 70 c -2+1 --> -1 c ( b^{3, 70}_2 ∧ b^{3, 70}_1 ∧ -b^{3, 70}_0 ∧ p_210) -> ( b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ b^{3, 71}_0) c in CNF: c -b^{3, 70}_2 ∨ -b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ -p_210 ∨ b^{3, 71}_2 c -b^{3, 70}_2 ∨ -b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ -p_210 ∨ -b^{3, 71}_1 c -b^{3, 70}_2 ∨ -b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ -p_210 ∨ b^{3, 71}_0 c in DIMACS: -6599 -6600 6601 -210 6602 0 -6599 -6600 6601 -210 -6603 0 -6599 -6600 6601 -210 6604 0 c -1+1 --> 0 c ( b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ b^{3, 70}_0 ∧ p_210) -> (-b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ -b^{3, 71}_0) c in CNF: c -b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ -p_210 ∨ -b^{3, 71}_2 c -b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ -p_210 ∨ -b^{3, 71}_1 c -b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ -p_210 ∨ -b^{3, 71}_0 c in DIMACS: -6599 6600 -6601 -210 -6602 0 -6599 6600 -6601 -210 -6603 0 -6599 6600 -6601 -210 -6604 0 c 0+1 --> 1 c (-b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ -b^{3, 70}_0 ∧ p_210) -> (-b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ b^{3, 71}_0) c in CNF: c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ -p_210 ∨ -b^{3, 71}_2 c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ -p_210 ∨ -b^{3, 71}_1 c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ -p_210 ∨ b^{3, 71}_0 c in DIMACS: 6599 6600 6601 -210 -6602 0 6599 6600 6601 -210 -6603 0 6599 6600 6601 -210 6604 0 c 1+1 --> 2 c (-b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ b^{3, 70}_0 ∧ p_210) -> (-b^{3, 71}_2 ∧ b^{3, 71}_1 ∧ -b^{3, 71}_0) c in CNF: c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ -p_210 ∨ -b^{3, 71}_2 c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ -p_210 ∨ b^{3, 71}_1 c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ -p_210 ∨ -b^{3, 71}_0 c in DIMACS: 6599 6600 -6601 -210 -6602 0 6599 6600 -6601 -210 6603 0 6599 6600 -6601 -210 -6604 0 c 2+1 --> break c (-b^{3, 70}_2 ∧ b^{3, 70}_1 ∧ -b^{3, 70}_0 ∧ p_210) -> break c in CNF: c b^{3, 70}_2 ∨ -b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ -p_210 ∨ break c in DIMACS: 6599 -6600 6601 -210 1162 0 c 2-1 --> 1 c (-b^{3, 70}_2 ∧ b^{3, 70}_1 ∧ -b^{3, 70}_0 ∧ -p_210) -> (-b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ b^{3, 71}_0) c in CNF: c b^{3, 70}_2 ∨ -b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ p_210 ∨ -b^{3, 71}_2 c b^{3, 70}_2 ∨ -b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ p_210 ∨ -b^{3, 71}_1 c b^{3, 70}_2 ∨ -b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ p_210 ∨ b^{3, 71}_0 c in DIMACS: 6599 -6600 6601 210 -6602 0 6599 -6600 6601 210 -6603 0 6599 -6600 6601 210 6604 0 c 1-1 --> 0 c (-b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ b^{3, 70}_0 ∧ -p_210) -> (-b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ -b^{3, 71}_0) c in CNF: c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ p_210 ∨ -b^{3, 71}_2 c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ p_210 ∨ -b^{3, 71}_1 c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ p_210 ∨ -b^{3, 71}_0 c in DIMACS: 6599 6600 -6601 210 -6602 0 6599 6600 -6601 210 -6603 0 6599 6600 -6601 210 -6604 0 c 0-1 --> -1 c (-b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ -b^{3, 70}_0 ∧ -p_210) -> ( b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ b^{3, 71}_0) c in CNF: c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ p_210 ∨ b^{3, 71}_2 c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ p_210 ∨ -b^{3, 71}_1 c b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ p_210 ∨ b^{3, 71}_0 c in DIMACS: 6599 6600 6601 210 6602 0 6599 6600 6601 210 -6603 0 6599 6600 6601 210 6604 0 c -1-1 --> -2 c ( b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ b^{3, 70}_0 ∧ -p_210) -> ( b^{3, 71}_2 ∧ b^{3, 71}_1 ∧ -b^{3, 71}_0) c in CNF: c -b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ p_210 ∨ b^{3, 71}_2 c -b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ p_210 ∨ b^{3, 71}_1 c -b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ p_210 ∨ -b^{3, 71}_0 c in DIMACS: -6599 6600 -6601 210 6602 0 -6599 6600 -6601 210 6603 0 -6599 6600 -6601 210 -6604 0 c -2-1 --> break c ( b^{3, 70}_2 ∧ b^{3, 70}_1 ∧ -b^{3, 70}_0 ∧ -p_210) -> break c in CNF: c -b^{3, 70}_2 ∨ -b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ p_210 ∨ break c in DIMACS: -6599 -6600 6601 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 70}_2 ∧ -b^{3, 70}_1 ∧ -b^{3, 70}_0 ∧ true) c in CNF: c -b^{3, 70}_2 ∨ b^{3, 70}_1 ∨ b^{3, 70}_0 ∨ false c in DIMACS: -6599 6600 6601 0 c 3 does not represent an automaton state. c -(-b^{3, 70}_2 ∧ b^{3, 70}_1 ∧ b^{3, 70}_0 ∧ true) c in CNF: c b^{3, 70}_2 ∨ -b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ false c in DIMACS: 6599 -6600 -6601 0 c -3 does not represent an automaton state. c -( b^{3, 70}_2 ∧ b^{3, 70}_1 ∧ b^{3, 70}_0 ∧ true) c in CNF: c -b^{3, 70}_2 ∨ -b^{3, 70}_1 ∨ -b^{3, 70}_0 ∨ false c in DIMACS: -6599 -6600 -6601 0 c i = 71 c -2+1 --> -1 c ( b^{3, 71}_2 ∧ b^{3, 71}_1 ∧ -b^{3, 71}_0 ∧ p_213) -> ( b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ b^{3, 72}_0) c in CNF: c -b^{3, 71}_2 ∨ -b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ -p_213 ∨ b^{3, 72}_2 c -b^{3, 71}_2 ∨ -b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ -p_213 ∨ -b^{3, 72}_1 c -b^{3, 71}_2 ∨ -b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ -p_213 ∨ b^{3, 72}_0 c in DIMACS: -6602 -6603 6604 -213 6605 0 -6602 -6603 6604 -213 -6606 0 -6602 -6603 6604 -213 6607 0 c -1+1 --> 0 c ( b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ b^{3, 71}_0 ∧ p_213) -> (-b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ -b^{3, 72}_0) c in CNF: c -b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ -p_213 ∨ -b^{3, 72}_2 c -b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ -p_213 ∨ -b^{3, 72}_1 c -b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ -p_213 ∨ -b^{3, 72}_0 c in DIMACS: -6602 6603 -6604 -213 -6605 0 -6602 6603 -6604 -213 -6606 0 -6602 6603 -6604 -213 -6607 0 c 0+1 --> 1 c (-b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ -b^{3, 71}_0 ∧ p_213) -> (-b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ b^{3, 72}_0) c in CNF: c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ -p_213 ∨ -b^{3, 72}_2 c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ -p_213 ∨ -b^{3, 72}_1 c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ -p_213 ∨ b^{3, 72}_0 c in DIMACS: 6602 6603 6604 -213 -6605 0 6602 6603 6604 -213 -6606 0 6602 6603 6604 -213 6607 0 c 1+1 --> 2 c (-b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ b^{3, 71}_0 ∧ p_213) -> (-b^{3, 72}_2 ∧ b^{3, 72}_1 ∧ -b^{3, 72}_0) c in CNF: c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ -p_213 ∨ -b^{3, 72}_2 c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ -p_213 ∨ b^{3, 72}_1 c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ -p_213 ∨ -b^{3, 72}_0 c in DIMACS: 6602 6603 -6604 -213 -6605 0 6602 6603 -6604 -213 6606 0 6602 6603 -6604 -213 -6607 0 c 2+1 --> break c (-b^{3, 71}_2 ∧ b^{3, 71}_1 ∧ -b^{3, 71}_0 ∧ p_213) -> break c in CNF: c b^{3, 71}_2 ∨ -b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ -p_213 ∨ break c in DIMACS: 6602 -6603 6604 -213 1162 0 c 2-1 --> 1 c (-b^{3, 71}_2 ∧ b^{3, 71}_1 ∧ -b^{3, 71}_0 ∧ -p_213) -> (-b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ b^{3, 72}_0) c in CNF: c b^{3, 71}_2 ∨ -b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ p_213 ∨ -b^{3, 72}_2 c b^{3, 71}_2 ∨ -b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ p_213 ∨ -b^{3, 72}_1 c b^{3, 71}_2 ∨ -b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ p_213 ∨ b^{3, 72}_0 c in DIMACS: 6602 -6603 6604 213 -6605 0 6602 -6603 6604 213 -6606 0 6602 -6603 6604 213 6607 0 c 1-1 --> 0 c (-b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ b^{3, 71}_0 ∧ -p_213) -> (-b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ -b^{3, 72}_0) c in CNF: c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ p_213 ∨ -b^{3, 72}_2 c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ p_213 ∨ -b^{3, 72}_1 c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ p_213 ∨ -b^{3, 72}_0 c in DIMACS: 6602 6603 -6604 213 -6605 0 6602 6603 -6604 213 -6606 0 6602 6603 -6604 213 -6607 0 c 0-1 --> -1 c (-b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ -b^{3, 71}_0 ∧ -p_213) -> ( b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ b^{3, 72}_0) c in CNF: c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ p_213 ∨ b^{3, 72}_2 c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ p_213 ∨ -b^{3, 72}_1 c b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ p_213 ∨ b^{3, 72}_0 c in DIMACS: 6602 6603 6604 213 6605 0 6602 6603 6604 213 -6606 0 6602 6603 6604 213 6607 0 c -1-1 --> -2 c ( b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ b^{3, 71}_0 ∧ -p_213) -> ( b^{3, 72}_2 ∧ b^{3, 72}_1 ∧ -b^{3, 72}_0) c in CNF: c -b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ p_213 ∨ b^{3, 72}_2 c -b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ p_213 ∨ b^{3, 72}_1 c -b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ p_213 ∨ -b^{3, 72}_0 c in DIMACS: -6602 6603 -6604 213 6605 0 -6602 6603 -6604 213 6606 0 -6602 6603 -6604 213 -6607 0 c -2-1 --> break c ( b^{3, 71}_2 ∧ b^{3, 71}_1 ∧ -b^{3, 71}_0 ∧ -p_213) -> break c in CNF: c -b^{3, 71}_2 ∨ -b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ p_213 ∨ break c in DIMACS: -6602 -6603 6604 213 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 71}_2 ∧ -b^{3, 71}_1 ∧ -b^{3, 71}_0 ∧ true) c in CNF: c -b^{3, 71}_2 ∨ b^{3, 71}_1 ∨ b^{3, 71}_0 ∨ false c in DIMACS: -6602 6603 6604 0 c 3 does not represent an automaton state. c -(-b^{3, 71}_2 ∧ b^{3, 71}_1 ∧ b^{3, 71}_0 ∧ true) c in CNF: c b^{3, 71}_2 ∨ -b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ false c in DIMACS: 6602 -6603 -6604 0 c -3 does not represent an automaton state. c -( b^{3, 71}_2 ∧ b^{3, 71}_1 ∧ b^{3, 71}_0 ∧ true) c in CNF: c -b^{3, 71}_2 ∨ -b^{3, 71}_1 ∨ -b^{3, 71}_0 ∨ false c in DIMACS: -6602 -6603 -6604 0 c i = 72 c -2+1 --> -1 c ( b^{3, 72}_2 ∧ b^{3, 72}_1 ∧ -b^{3, 72}_0 ∧ p_216) -> ( b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ b^{3, 73}_0) c in CNF: c -b^{3, 72}_2 ∨ -b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ -p_216 ∨ b^{3, 73}_2 c -b^{3, 72}_2 ∨ -b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ -p_216 ∨ -b^{3, 73}_1 c -b^{3, 72}_2 ∨ -b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ -p_216 ∨ b^{3, 73}_0 c in DIMACS: -6605 -6606 6607 -216 6608 0 -6605 -6606 6607 -216 -6609 0 -6605 -6606 6607 -216 6610 0 c -1+1 --> 0 c ( b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ b^{3, 72}_0 ∧ p_216) -> (-b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ -b^{3, 73}_0) c in CNF: c -b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ -p_216 ∨ -b^{3, 73}_2 c -b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ -p_216 ∨ -b^{3, 73}_1 c -b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ -p_216 ∨ -b^{3, 73}_0 c in DIMACS: -6605 6606 -6607 -216 -6608 0 -6605 6606 -6607 -216 -6609 0 -6605 6606 -6607 -216 -6610 0 c 0+1 --> 1 c (-b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ -b^{3, 72}_0 ∧ p_216) -> (-b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ b^{3, 73}_0) c in CNF: c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ -p_216 ∨ -b^{3, 73}_2 c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ -p_216 ∨ -b^{3, 73}_1 c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ -p_216 ∨ b^{3, 73}_0 c in DIMACS: 6605 6606 6607 -216 -6608 0 6605 6606 6607 -216 -6609 0 6605 6606 6607 -216 6610 0 c 1+1 --> 2 c (-b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ b^{3, 72}_0 ∧ p_216) -> (-b^{3, 73}_2 ∧ b^{3, 73}_1 ∧ -b^{3, 73}_0) c in CNF: c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ -p_216 ∨ -b^{3, 73}_2 c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ -p_216 ∨ b^{3, 73}_1 c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ -p_216 ∨ -b^{3, 73}_0 c in DIMACS: 6605 6606 -6607 -216 -6608 0 6605 6606 -6607 -216 6609 0 6605 6606 -6607 -216 -6610 0 c 2+1 --> break c (-b^{3, 72}_2 ∧ b^{3, 72}_1 ∧ -b^{3, 72}_0 ∧ p_216) -> break c in CNF: c b^{3, 72}_2 ∨ -b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ -p_216 ∨ break c in DIMACS: 6605 -6606 6607 -216 1162 0 c 2-1 --> 1 c (-b^{3, 72}_2 ∧ b^{3, 72}_1 ∧ -b^{3, 72}_0 ∧ -p_216) -> (-b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ b^{3, 73}_0) c in CNF: c b^{3, 72}_2 ∨ -b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ p_216 ∨ -b^{3, 73}_2 c b^{3, 72}_2 ∨ -b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ p_216 ∨ -b^{3, 73}_1 c b^{3, 72}_2 ∨ -b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ p_216 ∨ b^{3, 73}_0 c in DIMACS: 6605 -6606 6607 216 -6608 0 6605 -6606 6607 216 -6609 0 6605 -6606 6607 216 6610 0 c 1-1 --> 0 c (-b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ b^{3, 72}_0 ∧ -p_216) -> (-b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ -b^{3, 73}_0) c in CNF: c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ p_216 ∨ -b^{3, 73}_2 c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ p_216 ∨ -b^{3, 73}_1 c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ p_216 ∨ -b^{3, 73}_0 c in DIMACS: 6605 6606 -6607 216 -6608 0 6605 6606 -6607 216 -6609 0 6605 6606 -6607 216 -6610 0 c 0-1 --> -1 c (-b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ -b^{3, 72}_0 ∧ -p_216) -> ( b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ b^{3, 73}_0) c in CNF: c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ p_216 ∨ b^{3, 73}_2 c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ p_216 ∨ -b^{3, 73}_1 c b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ p_216 ∨ b^{3, 73}_0 c in DIMACS: 6605 6606 6607 216 6608 0 6605 6606 6607 216 -6609 0 6605 6606 6607 216 6610 0 c -1-1 --> -2 c ( b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ b^{3, 72}_0 ∧ -p_216) -> ( b^{3, 73}_2 ∧ b^{3, 73}_1 ∧ -b^{3, 73}_0) c in CNF: c -b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ p_216 ∨ b^{3, 73}_2 c -b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ p_216 ∨ b^{3, 73}_1 c -b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ p_216 ∨ -b^{3, 73}_0 c in DIMACS: -6605 6606 -6607 216 6608 0 -6605 6606 -6607 216 6609 0 -6605 6606 -6607 216 -6610 0 c -2-1 --> break c ( b^{3, 72}_2 ∧ b^{3, 72}_1 ∧ -b^{3, 72}_0 ∧ -p_216) -> break c in CNF: c -b^{3, 72}_2 ∨ -b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ p_216 ∨ break c in DIMACS: -6605 -6606 6607 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 72}_2 ∧ -b^{3, 72}_1 ∧ -b^{3, 72}_0 ∧ true) c in CNF: c -b^{3, 72}_2 ∨ b^{3, 72}_1 ∨ b^{3, 72}_0 ∨ false c in DIMACS: -6605 6606 6607 0 c 3 does not represent an automaton state. c -(-b^{3, 72}_2 ∧ b^{3, 72}_1 ∧ b^{3, 72}_0 ∧ true) c in CNF: c b^{3, 72}_2 ∨ -b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ false c in DIMACS: 6605 -6606 -6607 0 c -3 does not represent an automaton state. c -( b^{3, 72}_2 ∧ b^{3, 72}_1 ∧ b^{3, 72}_0 ∧ true) c in CNF: c -b^{3, 72}_2 ∨ -b^{3, 72}_1 ∨ -b^{3, 72}_0 ∨ false c in DIMACS: -6605 -6606 -6607 0 c i = 73 c -2+1 --> -1 c ( b^{3, 73}_2 ∧ b^{3, 73}_1 ∧ -b^{3, 73}_0 ∧ p_219) -> ( b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ b^{3, 74}_0) c in CNF: c -b^{3, 73}_2 ∨ -b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ -p_219 ∨ b^{3, 74}_2 c -b^{3, 73}_2 ∨ -b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ -p_219 ∨ -b^{3, 74}_1 c -b^{3, 73}_2 ∨ -b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ -p_219 ∨ b^{3, 74}_0 c in DIMACS: -6608 -6609 6610 -219 6611 0 -6608 -6609 6610 -219 -6612 0 -6608 -6609 6610 -219 6613 0 c -1+1 --> 0 c ( b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ b^{3, 73}_0 ∧ p_219) -> (-b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ -b^{3, 74}_0) c in CNF: c -b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ -p_219 ∨ -b^{3, 74}_2 c -b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ -p_219 ∨ -b^{3, 74}_1 c -b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ -p_219 ∨ -b^{3, 74}_0 c in DIMACS: -6608 6609 -6610 -219 -6611 0 -6608 6609 -6610 -219 -6612 0 -6608 6609 -6610 -219 -6613 0 c 0+1 --> 1 c (-b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ -b^{3, 73}_0 ∧ p_219) -> (-b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ b^{3, 74}_0) c in CNF: c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ -p_219 ∨ -b^{3, 74}_2 c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ -p_219 ∨ -b^{3, 74}_1 c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ -p_219 ∨ b^{3, 74}_0 c in DIMACS: 6608 6609 6610 -219 -6611 0 6608 6609 6610 -219 -6612 0 6608 6609 6610 -219 6613 0 c 1+1 --> 2 c (-b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ b^{3, 73}_0 ∧ p_219) -> (-b^{3, 74}_2 ∧ b^{3, 74}_1 ∧ -b^{3, 74}_0) c in CNF: c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ -p_219 ∨ -b^{3, 74}_2 c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ -p_219 ∨ b^{3, 74}_1 c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ -p_219 ∨ -b^{3, 74}_0 c in DIMACS: 6608 6609 -6610 -219 -6611 0 6608 6609 -6610 -219 6612 0 6608 6609 -6610 -219 -6613 0 c 2+1 --> break c (-b^{3, 73}_2 ∧ b^{3, 73}_1 ∧ -b^{3, 73}_0 ∧ p_219) -> break c in CNF: c b^{3, 73}_2 ∨ -b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ -p_219 ∨ break c in DIMACS: 6608 -6609 6610 -219 1162 0 c 2-1 --> 1 c (-b^{3, 73}_2 ∧ b^{3, 73}_1 ∧ -b^{3, 73}_0 ∧ -p_219) -> (-b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ b^{3, 74}_0) c in CNF: c b^{3, 73}_2 ∨ -b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ p_219 ∨ -b^{3, 74}_2 c b^{3, 73}_2 ∨ -b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ p_219 ∨ -b^{3, 74}_1 c b^{3, 73}_2 ∨ -b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ p_219 ∨ b^{3, 74}_0 c in DIMACS: 6608 -6609 6610 219 -6611 0 6608 -6609 6610 219 -6612 0 6608 -6609 6610 219 6613 0 c 1-1 --> 0 c (-b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ b^{3, 73}_0 ∧ -p_219) -> (-b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ -b^{3, 74}_0) c in CNF: c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ p_219 ∨ -b^{3, 74}_2 c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ p_219 ∨ -b^{3, 74}_1 c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ p_219 ∨ -b^{3, 74}_0 c in DIMACS: 6608 6609 -6610 219 -6611 0 6608 6609 -6610 219 -6612 0 6608 6609 -6610 219 -6613 0 c 0-1 --> -1 c (-b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ -b^{3, 73}_0 ∧ -p_219) -> ( b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ b^{3, 74}_0) c in CNF: c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ p_219 ∨ b^{3, 74}_2 c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ p_219 ∨ -b^{3, 74}_1 c b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ p_219 ∨ b^{3, 74}_0 c in DIMACS: 6608 6609 6610 219 6611 0 6608 6609 6610 219 -6612 0 6608 6609 6610 219 6613 0 c -1-1 --> -2 c ( b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ b^{3, 73}_0 ∧ -p_219) -> ( b^{3, 74}_2 ∧ b^{3, 74}_1 ∧ -b^{3, 74}_0) c in CNF: c -b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ p_219 ∨ b^{3, 74}_2 c -b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ p_219 ∨ b^{3, 74}_1 c -b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ p_219 ∨ -b^{3, 74}_0 c in DIMACS: -6608 6609 -6610 219 6611 0 -6608 6609 -6610 219 6612 0 -6608 6609 -6610 219 -6613 0 c -2-1 --> break c ( b^{3, 73}_2 ∧ b^{3, 73}_1 ∧ -b^{3, 73}_0 ∧ -p_219) -> break c in CNF: c -b^{3, 73}_2 ∨ -b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ p_219 ∨ break c in DIMACS: -6608 -6609 6610 219 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 73}_2 ∧ -b^{3, 73}_1 ∧ -b^{3, 73}_0 ∧ true) c in CNF: c -b^{3, 73}_2 ∨ b^{3, 73}_1 ∨ b^{3, 73}_0 ∨ false c in DIMACS: -6608 6609 6610 0 c 3 does not represent an automaton state. c -(-b^{3, 73}_2 ∧ b^{3, 73}_1 ∧ b^{3, 73}_0 ∧ true) c in CNF: c b^{3, 73}_2 ∨ -b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ false c in DIMACS: 6608 -6609 -6610 0 c -3 does not represent an automaton state. c -( b^{3, 73}_2 ∧ b^{3, 73}_1 ∧ b^{3, 73}_0 ∧ true) c in CNF: c -b^{3, 73}_2 ∨ -b^{3, 73}_1 ∨ -b^{3, 73}_0 ∨ false c in DIMACS: -6608 -6609 -6610 0 c i = 74 c -2+1 --> -1 c ( b^{3, 74}_2 ∧ b^{3, 74}_1 ∧ -b^{3, 74}_0 ∧ p_222) -> ( b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ b^{3, 75}_0) c in CNF: c -b^{3, 74}_2 ∨ -b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ -p_222 ∨ b^{3, 75}_2 c -b^{3, 74}_2 ∨ -b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ -p_222 ∨ -b^{3, 75}_1 c -b^{3, 74}_2 ∨ -b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ -p_222 ∨ b^{3, 75}_0 c in DIMACS: -6611 -6612 6613 -222 6614 0 -6611 -6612 6613 -222 -6615 0 -6611 -6612 6613 -222 6616 0 c -1+1 --> 0 c ( b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ b^{3, 74}_0 ∧ p_222) -> (-b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ -b^{3, 75}_0) c in CNF: c -b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ -p_222 ∨ -b^{3, 75}_2 c -b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ -p_222 ∨ -b^{3, 75}_1 c -b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ -p_222 ∨ -b^{3, 75}_0 c in DIMACS: -6611 6612 -6613 -222 -6614 0 -6611 6612 -6613 -222 -6615 0 -6611 6612 -6613 -222 -6616 0 c 0+1 --> 1 c (-b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ -b^{3, 74}_0 ∧ p_222) -> (-b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ b^{3, 75}_0) c in CNF: c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ -p_222 ∨ -b^{3, 75}_2 c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ -p_222 ∨ -b^{3, 75}_1 c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ -p_222 ∨ b^{3, 75}_0 c in DIMACS: 6611 6612 6613 -222 -6614 0 6611 6612 6613 -222 -6615 0 6611 6612 6613 -222 6616 0 c 1+1 --> 2 c (-b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ b^{3, 74}_0 ∧ p_222) -> (-b^{3, 75}_2 ∧ b^{3, 75}_1 ∧ -b^{3, 75}_0) c in CNF: c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ -p_222 ∨ -b^{3, 75}_2 c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ -p_222 ∨ b^{3, 75}_1 c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ -p_222 ∨ -b^{3, 75}_0 c in DIMACS: 6611 6612 -6613 -222 -6614 0 6611 6612 -6613 -222 6615 0 6611 6612 -6613 -222 -6616 0 c 2+1 --> break c (-b^{3, 74}_2 ∧ b^{3, 74}_1 ∧ -b^{3, 74}_0 ∧ p_222) -> break c in CNF: c b^{3, 74}_2 ∨ -b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ -p_222 ∨ break c in DIMACS: 6611 -6612 6613 -222 1162 0 c 2-1 --> 1 c (-b^{3, 74}_2 ∧ b^{3, 74}_1 ∧ -b^{3, 74}_0 ∧ -p_222) -> (-b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ b^{3, 75}_0) c in CNF: c b^{3, 74}_2 ∨ -b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ p_222 ∨ -b^{3, 75}_2 c b^{3, 74}_2 ∨ -b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ p_222 ∨ -b^{3, 75}_1 c b^{3, 74}_2 ∨ -b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ p_222 ∨ b^{3, 75}_0 c in DIMACS: 6611 -6612 6613 222 -6614 0 6611 -6612 6613 222 -6615 0 6611 -6612 6613 222 6616 0 c 1-1 --> 0 c (-b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ b^{3, 74}_0 ∧ -p_222) -> (-b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ -b^{3, 75}_0) c in CNF: c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ p_222 ∨ -b^{3, 75}_2 c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ p_222 ∨ -b^{3, 75}_1 c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ p_222 ∨ -b^{3, 75}_0 c in DIMACS: 6611 6612 -6613 222 -6614 0 6611 6612 -6613 222 -6615 0 6611 6612 -6613 222 -6616 0 c 0-1 --> -1 c (-b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ -b^{3, 74}_0 ∧ -p_222) -> ( b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ b^{3, 75}_0) c in CNF: c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ p_222 ∨ b^{3, 75}_2 c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ p_222 ∨ -b^{3, 75}_1 c b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ p_222 ∨ b^{3, 75}_0 c in DIMACS: 6611 6612 6613 222 6614 0 6611 6612 6613 222 -6615 0 6611 6612 6613 222 6616 0 c -1-1 --> -2 c ( b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ b^{3, 74}_0 ∧ -p_222) -> ( b^{3, 75}_2 ∧ b^{3, 75}_1 ∧ -b^{3, 75}_0) c in CNF: c -b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ p_222 ∨ b^{3, 75}_2 c -b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ p_222 ∨ b^{3, 75}_1 c -b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ p_222 ∨ -b^{3, 75}_0 c in DIMACS: -6611 6612 -6613 222 6614 0 -6611 6612 -6613 222 6615 0 -6611 6612 -6613 222 -6616 0 c -2-1 --> break c ( b^{3, 74}_2 ∧ b^{3, 74}_1 ∧ -b^{3, 74}_0 ∧ -p_222) -> break c in CNF: c -b^{3, 74}_2 ∨ -b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ p_222 ∨ break c in DIMACS: -6611 -6612 6613 222 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 74}_2 ∧ -b^{3, 74}_1 ∧ -b^{3, 74}_0 ∧ true) c in CNF: c -b^{3, 74}_2 ∨ b^{3, 74}_1 ∨ b^{3, 74}_0 ∨ false c in DIMACS: -6611 6612 6613 0 c 3 does not represent an automaton state. c -(-b^{3, 74}_2 ∧ b^{3, 74}_1 ∧ b^{3, 74}_0 ∧ true) c in CNF: c b^{3, 74}_2 ∨ -b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ false c in DIMACS: 6611 -6612 -6613 0 c -3 does not represent an automaton state. c -( b^{3, 74}_2 ∧ b^{3, 74}_1 ∧ b^{3, 74}_0 ∧ true) c in CNF: c -b^{3, 74}_2 ∨ -b^{3, 74}_1 ∨ -b^{3, 74}_0 ∨ false c in DIMACS: -6611 -6612 -6613 0 c i = 75 c -2+1 --> -1 c ( b^{3, 75}_2 ∧ b^{3, 75}_1 ∧ -b^{3, 75}_0 ∧ p_225) -> ( b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ b^{3, 76}_0) c in CNF: c -b^{3, 75}_2 ∨ -b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ -p_225 ∨ b^{3, 76}_2 c -b^{3, 75}_2 ∨ -b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ -p_225 ∨ -b^{3, 76}_1 c -b^{3, 75}_2 ∨ -b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ -p_225 ∨ b^{3, 76}_0 c in DIMACS: -6614 -6615 6616 -225 6617 0 -6614 -6615 6616 -225 -6618 0 -6614 -6615 6616 -225 6619 0 c -1+1 --> 0 c ( b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ b^{3, 75}_0 ∧ p_225) -> (-b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ -b^{3, 76}_0) c in CNF: c -b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ -p_225 ∨ -b^{3, 76}_2 c -b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ -p_225 ∨ -b^{3, 76}_1 c -b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ -p_225 ∨ -b^{3, 76}_0 c in DIMACS: -6614 6615 -6616 -225 -6617 0 -6614 6615 -6616 -225 -6618 0 -6614 6615 -6616 -225 -6619 0 c 0+1 --> 1 c (-b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ -b^{3, 75}_0 ∧ p_225) -> (-b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ b^{3, 76}_0) c in CNF: c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ -p_225 ∨ -b^{3, 76}_2 c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ -p_225 ∨ -b^{3, 76}_1 c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ -p_225 ∨ b^{3, 76}_0 c in DIMACS: 6614 6615 6616 -225 -6617 0 6614 6615 6616 -225 -6618 0 6614 6615 6616 -225 6619 0 c 1+1 --> 2 c (-b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ b^{3, 75}_0 ∧ p_225) -> (-b^{3, 76}_2 ∧ b^{3, 76}_1 ∧ -b^{3, 76}_0) c in CNF: c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ -p_225 ∨ -b^{3, 76}_2 c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ -p_225 ∨ b^{3, 76}_1 c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ -p_225 ∨ -b^{3, 76}_0 c in DIMACS: 6614 6615 -6616 -225 -6617 0 6614 6615 -6616 -225 6618 0 6614 6615 -6616 -225 -6619 0 c 2+1 --> break c (-b^{3, 75}_2 ∧ b^{3, 75}_1 ∧ -b^{3, 75}_0 ∧ p_225) -> break c in CNF: c b^{3, 75}_2 ∨ -b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ -p_225 ∨ break c in DIMACS: 6614 -6615 6616 -225 1162 0 c 2-1 --> 1 c (-b^{3, 75}_2 ∧ b^{3, 75}_1 ∧ -b^{3, 75}_0 ∧ -p_225) -> (-b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ b^{3, 76}_0) c in CNF: c b^{3, 75}_2 ∨ -b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ p_225 ∨ -b^{3, 76}_2 c b^{3, 75}_2 ∨ -b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ p_225 ∨ -b^{3, 76}_1 c b^{3, 75}_2 ∨ -b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ p_225 ∨ b^{3, 76}_0 c in DIMACS: 6614 -6615 6616 225 -6617 0 6614 -6615 6616 225 -6618 0 6614 -6615 6616 225 6619 0 c 1-1 --> 0 c (-b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ b^{3, 75}_0 ∧ -p_225) -> (-b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ -b^{3, 76}_0) c in CNF: c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ p_225 ∨ -b^{3, 76}_2 c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ p_225 ∨ -b^{3, 76}_1 c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ p_225 ∨ -b^{3, 76}_0 c in DIMACS: 6614 6615 -6616 225 -6617 0 6614 6615 -6616 225 -6618 0 6614 6615 -6616 225 -6619 0 c 0-1 --> -1 c (-b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ -b^{3, 75}_0 ∧ -p_225) -> ( b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ b^{3, 76}_0) c in CNF: c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ p_225 ∨ b^{3, 76}_2 c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ p_225 ∨ -b^{3, 76}_1 c b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ p_225 ∨ b^{3, 76}_0 c in DIMACS: 6614 6615 6616 225 6617 0 6614 6615 6616 225 -6618 0 6614 6615 6616 225 6619 0 c -1-1 --> -2 c ( b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ b^{3, 75}_0 ∧ -p_225) -> ( b^{3, 76}_2 ∧ b^{3, 76}_1 ∧ -b^{3, 76}_0) c in CNF: c -b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ p_225 ∨ b^{3, 76}_2 c -b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ p_225 ∨ b^{3, 76}_1 c -b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ p_225 ∨ -b^{3, 76}_0 c in DIMACS: -6614 6615 -6616 225 6617 0 -6614 6615 -6616 225 6618 0 -6614 6615 -6616 225 -6619 0 c -2-1 --> break c ( b^{3, 75}_2 ∧ b^{3, 75}_1 ∧ -b^{3, 75}_0 ∧ -p_225) -> break c in CNF: c -b^{3, 75}_2 ∨ -b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ p_225 ∨ break c in DIMACS: -6614 -6615 6616 225 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 75}_2 ∧ -b^{3, 75}_1 ∧ -b^{3, 75}_0 ∧ true) c in CNF: c -b^{3, 75}_2 ∨ b^{3, 75}_1 ∨ b^{3, 75}_0 ∨ false c in DIMACS: -6614 6615 6616 0 c 3 does not represent an automaton state. c -(-b^{3, 75}_2 ∧ b^{3, 75}_1 ∧ b^{3, 75}_0 ∧ true) c in CNF: c b^{3, 75}_2 ∨ -b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ false c in DIMACS: 6614 -6615 -6616 0 c -3 does not represent an automaton state. c -( b^{3, 75}_2 ∧ b^{3, 75}_1 ∧ b^{3, 75}_0 ∧ true) c in CNF: c -b^{3, 75}_2 ∨ -b^{3, 75}_1 ∨ -b^{3, 75}_0 ∨ false c in DIMACS: -6614 -6615 -6616 0 c i = 76 c -2+1 --> -1 c ( b^{3, 76}_2 ∧ b^{3, 76}_1 ∧ -b^{3, 76}_0 ∧ p_228) -> ( b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ b^{3, 77}_0) c in CNF: c -b^{3, 76}_2 ∨ -b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ -p_228 ∨ b^{3, 77}_2 c -b^{3, 76}_2 ∨ -b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ -p_228 ∨ -b^{3, 77}_1 c -b^{3, 76}_2 ∨ -b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ -p_228 ∨ b^{3, 77}_0 c in DIMACS: -6617 -6618 6619 -228 6620 0 -6617 -6618 6619 -228 -6621 0 -6617 -6618 6619 -228 6622 0 c -1+1 --> 0 c ( b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ b^{3, 76}_0 ∧ p_228) -> (-b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ -b^{3, 77}_0) c in CNF: c -b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ -p_228 ∨ -b^{3, 77}_2 c -b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ -p_228 ∨ -b^{3, 77}_1 c -b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ -p_228 ∨ -b^{3, 77}_0 c in DIMACS: -6617 6618 -6619 -228 -6620 0 -6617 6618 -6619 -228 -6621 0 -6617 6618 -6619 -228 -6622 0 c 0+1 --> 1 c (-b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ -b^{3, 76}_0 ∧ p_228) -> (-b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ b^{3, 77}_0) c in CNF: c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ -p_228 ∨ -b^{3, 77}_2 c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ -p_228 ∨ -b^{3, 77}_1 c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ -p_228 ∨ b^{3, 77}_0 c in DIMACS: 6617 6618 6619 -228 -6620 0 6617 6618 6619 -228 -6621 0 6617 6618 6619 -228 6622 0 c 1+1 --> 2 c (-b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ b^{3, 76}_0 ∧ p_228) -> (-b^{3, 77}_2 ∧ b^{3, 77}_1 ∧ -b^{3, 77}_0) c in CNF: c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ -p_228 ∨ -b^{3, 77}_2 c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ -p_228 ∨ b^{3, 77}_1 c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ -p_228 ∨ -b^{3, 77}_0 c in DIMACS: 6617 6618 -6619 -228 -6620 0 6617 6618 -6619 -228 6621 0 6617 6618 -6619 -228 -6622 0 c 2+1 --> break c (-b^{3, 76}_2 ∧ b^{3, 76}_1 ∧ -b^{3, 76}_0 ∧ p_228) -> break c in CNF: c b^{3, 76}_2 ∨ -b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ -p_228 ∨ break c in DIMACS: 6617 -6618 6619 -228 1162 0 c 2-1 --> 1 c (-b^{3, 76}_2 ∧ b^{3, 76}_1 ∧ -b^{3, 76}_0 ∧ -p_228) -> (-b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ b^{3, 77}_0) c in CNF: c b^{3, 76}_2 ∨ -b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ p_228 ∨ -b^{3, 77}_2 c b^{3, 76}_2 ∨ -b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ p_228 ∨ -b^{3, 77}_1 c b^{3, 76}_2 ∨ -b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ p_228 ∨ b^{3, 77}_0 c in DIMACS: 6617 -6618 6619 228 -6620 0 6617 -6618 6619 228 -6621 0 6617 -6618 6619 228 6622 0 c 1-1 --> 0 c (-b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ b^{3, 76}_0 ∧ -p_228) -> (-b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ -b^{3, 77}_0) c in CNF: c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ p_228 ∨ -b^{3, 77}_2 c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ p_228 ∨ -b^{3, 77}_1 c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ p_228 ∨ -b^{3, 77}_0 c in DIMACS: 6617 6618 -6619 228 -6620 0 6617 6618 -6619 228 -6621 0 6617 6618 -6619 228 -6622 0 c 0-1 --> -1 c (-b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ -b^{3, 76}_0 ∧ -p_228) -> ( b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ b^{3, 77}_0) c in CNF: c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ p_228 ∨ b^{3, 77}_2 c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ p_228 ∨ -b^{3, 77}_1 c b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ p_228 ∨ b^{3, 77}_0 c in DIMACS: 6617 6618 6619 228 6620 0 6617 6618 6619 228 -6621 0 6617 6618 6619 228 6622 0 c -1-1 --> -2 c ( b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ b^{3, 76}_0 ∧ -p_228) -> ( b^{3, 77}_2 ∧ b^{3, 77}_1 ∧ -b^{3, 77}_0) c in CNF: c -b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ p_228 ∨ b^{3, 77}_2 c -b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ p_228 ∨ b^{3, 77}_1 c -b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ p_228 ∨ -b^{3, 77}_0 c in DIMACS: -6617 6618 -6619 228 6620 0 -6617 6618 -6619 228 6621 0 -6617 6618 -6619 228 -6622 0 c -2-1 --> break c ( b^{3, 76}_2 ∧ b^{3, 76}_1 ∧ -b^{3, 76}_0 ∧ -p_228) -> break c in CNF: c -b^{3, 76}_2 ∨ -b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ p_228 ∨ break c in DIMACS: -6617 -6618 6619 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 76}_2 ∧ -b^{3, 76}_1 ∧ -b^{3, 76}_0 ∧ true) c in CNF: c -b^{3, 76}_2 ∨ b^{3, 76}_1 ∨ b^{3, 76}_0 ∨ false c in DIMACS: -6617 6618 6619 0 c 3 does not represent an automaton state. c -(-b^{3, 76}_2 ∧ b^{3, 76}_1 ∧ b^{3, 76}_0 ∧ true) c in CNF: c b^{3, 76}_2 ∨ -b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ false c in DIMACS: 6617 -6618 -6619 0 c -3 does not represent an automaton state. c -( b^{3, 76}_2 ∧ b^{3, 76}_1 ∧ b^{3, 76}_0 ∧ true) c in CNF: c -b^{3, 76}_2 ∨ -b^{3, 76}_1 ∨ -b^{3, 76}_0 ∨ false c in DIMACS: -6617 -6618 -6619 0 c i = 77 c -2+1 --> -1 c ( b^{3, 77}_2 ∧ b^{3, 77}_1 ∧ -b^{3, 77}_0 ∧ p_231) -> ( b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ b^{3, 78}_0) c in CNF: c -b^{3, 77}_2 ∨ -b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ -p_231 ∨ b^{3, 78}_2 c -b^{3, 77}_2 ∨ -b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ -p_231 ∨ -b^{3, 78}_1 c -b^{3, 77}_2 ∨ -b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ -p_231 ∨ b^{3, 78}_0 c in DIMACS: -6620 -6621 6622 -231 6623 0 -6620 -6621 6622 -231 -6624 0 -6620 -6621 6622 -231 6625 0 c -1+1 --> 0 c ( b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ b^{3, 77}_0 ∧ p_231) -> (-b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ -b^{3, 78}_0) c in CNF: c -b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ -p_231 ∨ -b^{3, 78}_2 c -b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ -p_231 ∨ -b^{3, 78}_1 c -b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ -p_231 ∨ -b^{3, 78}_0 c in DIMACS: -6620 6621 -6622 -231 -6623 0 -6620 6621 -6622 -231 -6624 0 -6620 6621 -6622 -231 -6625 0 c 0+1 --> 1 c (-b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ -b^{3, 77}_0 ∧ p_231) -> (-b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ b^{3, 78}_0) c in CNF: c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ -p_231 ∨ -b^{3, 78}_2 c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ -p_231 ∨ -b^{3, 78}_1 c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ -p_231 ∨ b^{3, 78}_0 c in DIMACS: 6620 6621 6622 -231 -6623 0 6620 6621 6622 -231 -6624 0 6620 6621 6622 -231 6625 0 c 1+1 --> 2 c (-b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ b^{3, 77}_0 ∧ p_231) -> (-b^{3, 78}_2 ∧ b^{3, 78}_1 ∧ -b^{3, 78}_0) c in CNF: c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ -p_231 ∨ -b^{3, 78}_2 c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ -p_231 ∨ b^{3, 78}_1 c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ -p_231 ∨ -b^{3, 78}_0 c in DIMACS: 6620 6621 -6622 -231 -6623 0 6620 6621 -6622 -231 6624 0 6620 6621 -6622 -231 -6625 0 c 2+1 --> break c (-b^{3, 77}_2 ∧ b^{3, 77}_1 ∧ -b^{3, 77}_0 ∧ p_231) -> break c in CNF: c b^{3, 77}_2 ∨ -b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ -p_231 ∨ break c in DIMACS: 6620 -6621 6622 -231 1162 0 c 2-1 --> 1 c (-b^{3, 77}_2 ∧ b^{3, 77}_1 ∧ -b^{3, 77}_0 ∧ -p_231) -> (-b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ b^{3, 78}_0) c in CNF: c b^{3, 77}_2 ∨ -b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ p_231 ∨ -b^{3, 78}_2 c b^{3, 77}_2 ∨ -b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ p_231 ∨ -b^{3, 78}_1 c b^{3, 77}_2 ∨ -b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ p_231 ∨ b^{3, 78}_0 c in DIMACS: 6620 -6621 6622 231 -6623 0 6620 -6621 6622 231 -6624 0 6620 -6621 6622 231 6625 0 c 1-1 --> 0 c (-b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ b^{3, 77}_0 ∧ -p_231) -> (-b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ -b^{3, 78}_0) c in CNF: c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ p_231 ∨ -b^{3, 78}_2 c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ p_231 ∨ -b^{3, 78}_1 c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ p_231 ∨ -b^{3, 78}_0 c in DIMACS: 6620 6621 -6622 231 -6623 0 6620 6621 -6622 231 -6624 0 6620 6621 -6622 231 -6625 0 c 0-1 --> -1 c (-b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ -b^{3, 77}_0 ∧ -p_231) -> ( b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ b^{3, 78}_0) c in CNF: c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ p_231 ∨ b^{3, 78}_2 c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ p_231 ∨ -b^{3, 78}_1 c b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ p_231 ∨ b^{3, 78}_0 c in DIMACS: 6620 6621 6622 231 6623 0 6620 6621 6622 231 -6624 0 6620 6621 6622 231 6625 0 c -1-1 --> -2 c ( b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ b^{3, 77}_0 ∧ -p_231) -> ( b^{3, 78}_2 ∧ b^{3, 78}_1 ∧ -b^{3, 78}_0) c in CNF: c -b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ p_231 ∨ b^{3, 78}_2 c -b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ p_231 ∨ b^{3, 78}_1 c -b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ p_231 ∨ -b^{3, 78}_0 c in DIMACS: -6620 6621 -6622 231 6623 0 -6620 6621 -6622 231 6624 0 -6620 6621 -6622 231 -6625 0 c -2-1 --> break c ( b^{3, 77}_2 ∧ b^{3, 77}_1 ∧ -b^{3, 77}_0 ∧ -p_231) -> break c in CNF: c -b^{3, 77}_2 ∨ -b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ p_231 ∨ break c in DIMACS: -6620 -6621 6622 231 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 77}_2 ∧ -b^{3, 77}_1 ∧ -b^{3, 77}_0 ∧ true) c in CNF: c -b^{3, 77}_2 ∨ b^{3, 77}_1 ∨ b^{3, 77}_0 ∨ false c in DIMACS: -6620 6621 6622 0 c 3 does not represent an automaton state. c -(-b^{3, 77}_2 ∧ b^{3, 77}_1 ∧ b^{3, 77}_0 ∧ true) c in CNF: c b^{3, 77}_2 ∨ -b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ false c in DIMACS: 6620 -6621 -6622 0 c -3 does not represent an automaton state. c -( b^{3, 77}_2 ∧ b^{3, 77}_1 ∧ b^{3, 77}_0 ∧ true) c in CNF: c -b^{3, 77}_2 ∨ -b^{3, 77}_1 ∨ -b^{3, 77}_0 ∨ false c in DIMACS: -6620 -6621 -6622 0 c i = 78 c -2+1 --> -1 c ( b^{3, 78}_2 ∧ b^{3, 78}_1 ∧ -b^{3, 78}_0 ∧ p_234) -> ( b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ b^{3, 79}_0) c in CNF: c -b^{3, 78}_2 ∨ -b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ -p_234 ∨ b^{3, 79}_2 c -b^{3, 78}_2 ∨ -b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ -p_234 ∨ -b^{3, 79}_1 c -b^{3, 78}_2 ∨ -b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ -p_234 ∨ b^{3, 79}_0 c in DIMACS: -6623 -6624 6625 -234 6626 0 -6623 -6624 6625 -234 -6627 0 -6623 -6624 6625 -234 6628 0 c -1+1 --> 0 c ( b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ b^{3, 78}_0 ∧ p_234) -> (-b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ -b^{3, 79}_0) c in CNF: c -b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ -p_234 ∨ -b^{3, 79}_2 c -b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ -p_234 ∨ -b^{3, 79}_1 c -b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ -p_234 ∨ -b^{3, 79}_0 c in DIMACS: -6623 6624 -6625 -234 -6626 0 -6623 6624 -6625 -234 -6627 0 -6623 6624 -6625 -234 -6628 0 c 0+1 --> 1 c (-b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ -b^{3, 78}_0 ∧ p_234) -> (-b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ b^{3, 79}_0) c in CNF: c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ -p_234 ∨ -b^{3, 79}_2 c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ -p_234 ∨ -b^{3, 79}_1 c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ -p_234 ∨ b^{3, 79}_0 c in DIMACS: 6623 6624 6625 -234 -6626 0 6623 6624 6625 -234 -6627 0 6623 6624 6625 -234 6628 0 c 1+1 --> 2 c (-b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ b^{3, 78}_0 ∧ p_234) -> (-b^{3, 79}_2 ∧ b^{3, 79}_1 ∧ -b^{3, 79}_0) c in CNF: c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ -p_234 ∨ -b^{3, 79}_2 c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ -p_234 ∨ b^{3, 79}_1 c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ -p_234 ∨ -b^{3, 79}_0 c in DIMACS: 6623 6624 -6625 -234 -6626 0 6623 6624 -6625 -234 6627 0 6623 6624 -6625 -234 -6628 0 c 2+1 --> break c (-b^{3, 78}_2 ∧ b^{3, 78}_1 ∧ -b^{3, 78}_0 ∧ p_234) -> break c in CNF: c b^{3, 78}_2 ∨ -b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ -p_234 ∨ break c in DIMACS: 6623 -6624 6625 -234 1162 0 c 2-1 --> 1 c (-b^{3, 78}_2 ∧ b^{3, 78}_1 ∧ -b^{3, 78}_0 ∧ -p_234) -> (-b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ b^{3, 79}_0) c in CNF: c b^{3, 78}_2 ∨ -b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ p_234 ∨ -b^{3, 79}_2 c b^{3, 78}_2 ∨ -b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ p_234 ∨ -b^{3, 79}_1 c b^{3, 78}_2 ∨ -b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ p_234 ∨ b^{3, 79}_0 c in DIMACS: 6623 -6624 6625 234 -6626 0 6623 -6624 6625 234 -6627 0 6623 -6624 6625 234 6628 0 c 1-1 --> 0 c (-b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ b^{3, 78}_0 ∧ -p_234) -> (-b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ -b^{3, 79}_0) c in CNF: c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ p_234 ∨ -b^{3, 79}_2 c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ p_234 ∨ -b^{3, 79}_1 c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ p_234 ∨ -b^{3, 79}_0 c in DIMACS: 6623 6624 -6625 234 -6626 0 6623 6624 -6625 234 -6627 0 6623 6624 -6625 234 -6628 0 c 0-1 --> -1 c (-b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ -b^{3, 78}_0 ∧ -p_234) -> ( b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ b^{3, 79}_0) c in CNF: c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ p_234 ∨ b^{3, 79}_2 c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ p_234 ∨ -b^{3, 79}_1 c b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ p_234 ∨ b^{3, 79}_0 c in DIMACS: 6623 6624 6625 234 6626 0 6623 6624 6625 234 -6627 0 6623 6624 6625 234 6628 0 c -1-1 --> -2 c ( b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ b^{3, 78}_0 ∧ -p_234) -> ( b^{3, 79}_2 ∧ b^{3, 79}_1 ∧ -b^{3, 79}_0) c in CNF: c -b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ p_234 ∨ b^{3, 79}_2 c -b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ p_234 ∨ b^{3, 79}_1 c -b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ p_234 ∨ -b^{3, 79}_0 c in DIMACS: -6623 6624 -6625 234 6626 0 -6623 6624 -6625 234 6627 0 -6623 6624 -6625 234 -6628 0 c -2-1 --> break c ( b^{3, 78}_2 ∧ b^{3, 78}_1 ∧ -b^{3, 78}_0 ∧ -p_234) -> break c in CNF: c -b^{3, 78}_2 ∨ -b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ p_234 ∨ break c in DIMACS: -6623 -6624 6625 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 78}_2 ∧ -b^{3, 78}_1 ∧ -b^{3, 78}_0 ∧ true) c in CNF: c -b^{3, 78}_2 ∨ b^{3, 78}_1 ∨ b^{3, 78}_0 ∨ false c in DIMACS: -6623 6624 6625 0 c 3 does not represent an automaton state. c -(-b^{3, 78}_2 ∧ b^{3, 78}_1 ∧ b^{3, 78}_0 ∧ true) c in CNF: c b^{3, 78}_2 ∨ -b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ false c in DIMACS: 6623 -6624 -6625 0 c -3 does not represent an automaton state. c -( b^{3, 78}_2 ∧ b^{3, 78}_1 ∧ b^{3, 78}_0 ∧ true) c in CNF: c -b^{3, 78}_2 ∨ -b^{3, 78}_1 ∨ -b^{3, 78}_0 ∨ false c in DIMACS: -6623 -6624 -6625 0 c i = 79 c -2+1 --> -1 c ( b^{3, 79}_2 ∧ b^{3, 79}_1 ∧ -b^{3, 79}_0 ∧ p_237) -> ( b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ b^{3, 80}_0) c in CNF: c -b^{3, 79}_2 ∨ -b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ -p_237 ∨ b^{3, 80}_2 c -b^{3, 79}_2 ∨ -b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ -p_237 ∨ -b^{3, 80}_1 c -b^{3, 79}_2 ∨ -b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ -p_237 ∨ b^{3, 80}_0 c in DIMACS: -6626 -6627 6628 -237 6629 0 -6626 -6627 6628 -237 -6630 0 -6626 -6627 6628 -237 6631 0 c -1+1 --> 0 c ( b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ b^{3, 79}_0 ∧ p_237) -> (-b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ -b^{3, 80}_0) c in CNF: c -b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ -p_237 ∨ -b^{3, 80}_2 c -b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ -p_237 ∨ -b^{3, 80}_1 c -b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ -p_237 ∨ -b^{3, 80}_0 c in DIMACS: -6626 6627 -6628 -237 -6629 0 -6626 6627 -6628 -237 -6630 0 -6626 6627 -6628 -237 -6631 0 c 0+1 --> 1 c (-b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ -b^{3, 79}_0 ∧ p_237) -> (-b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ b^{3, 80}_0) c in CNF: c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ -p_237 ∨ -b^{3, 80}_2 c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ -p_237 ∨ -b^{3, 80}_1 c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ -p_237 ∨ b^{3, 80}_0 c in DIMACS: 6626 6627 6628 -237 -6629 0 6626 6627 6628 -237 -6630 0 6626 6627 6628 -237 6631 0 c 1+1 --> 2 c (-b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ b^{3, 79}_0 ∧ p_237) -> (-b^{3, 80}_2 ∧ b^{3, 80}_1 ∧ -b^{3, 80}_0) c in CNF: c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ -p_237 ∨ -b^{3, 80}_2 c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ -p_237 ∨ b^{3, 80}_1 c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ -p_237 ∨ -b^{3, 80}_0 c in DIMACS: 6626 6627 -6628 -237 -6629 0 6626 6627 -6628 -237 6630 0 6626 6627 -6628 -237 -6631 0 c 2+1 --> break c (-b^{3, 79}_2 ∧ b^{3, 79}_1 ∧ -b^{3, 79}_0 ∧ p_237) -> break c in CNF: c b^{3, 79}_2 ∨ -b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ -p_237 ∨ break c in DIMACS: 6626 -6627 6628 -237 1162 0 c 2-1 --> 1 c (-b^{3, 79}_2 ∧ b^{3, 79}_1 ∧ -b^{3, 79}_0 ∧ -p_237) -> (-b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ b^{3, 80}_0) c in CNF: c b^{3, 79}_2 ∨ -b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ p_237 ∨ -b^{3, 80}_2 c b^{3, 79}_2 ∨ -b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ p_237 ∨ -b^{3, 80}_1 c b^{3, 79}_2 ∨ -b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ p_237 ∨ b^{3, 80}_0 c in DIMACS: 6626 -6627 6628 237 -6629 0 6626 -6627 6628 237 -6630 0 6626 -6627 6628 237 6631 0 c 1-1 --> 0 c (-b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ b^{3, 79}_0 ∧ -p_237) -> (-b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ -b^{3, 80}_0) c in CNF: c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ p_237 ∨ -b^{3, 80}_2 c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ p_237 ∨ -b^{3, 80}_1 c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ p_237 ∨ -b^{3, 80}_0 c in DIMACS: 6626 6627 -6628 237 -6629 0 6626 6627 -6628 237 -6630 0 6626 6627 -6628 237 -6631 0 c 0-1 --> -1 c (-b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ -b^{3, 79}_0 ∧ -p_237) -> ( b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ b^{3, 80}_0) c in CNF: c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ p_237 ∨ b^{3, 80}_2 c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ p_237 ∨ -b^{3, 80}_1 c b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ p_237 ∨ b^{3, 80}_0 c in DIMACS: 6626 6627 6628 237 6629 0 6626 6627 6628 237 -6630 0 6626 6627 6628 237 6631 0 c -1-1 --> -2 c ( b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ b^{3, 79}_0 ∧ -p_237) -> ( b^{3, 80}_2 ∧ b^{3, 80}_1 ∧ -b^{3, 80}_0) c in CNF: c -b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ p_237 ∨ b^{3, 80}_2 c -b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ p_237 ∨ b^{3, 80}_1 c -b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ p_237 ∨ -b^{3, 80}_0 c in DIMACS: -6626 6627 -6628 237 6629 0 -6626 6627 -6628 237 6630 0 -6626 6627 -6628 237 -6631 0 c -2-1 --> break c ( b^{3, 79}_2 ∧ b^{3, 79}_1 ∧ -b^{3, 79}_0 ∧ -p_237) -> break c in CNF: c -b^{3, 79}_2 ∨ -b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ p_237 ∨ break c in DIMACS: -6626 -6627 6628 237 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 79}_2 ∧ -b^{3, 79}_1 ∧ -b^{3, 79}_0 ∧ true) c in CNF: c -b^{3, 79}_2 ∨ b^{3, 79}_1 ∨ b^{3, 79}_0 ∨ false c in DIMACS: -6626 6627 6628 0 c 3 does not represent an automaton state. c -(-b^{3, 79}_2 ∧ b^{3, 79}_1 ∧ b^{3, 79}_0 ∧ true) c in CNF: c b^{3, 79}_2 ∨ -b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ false c in DIMACS: 6626 -6627 -6628 0 c -3 does not represent an automaton state. c -( b^{3, 79}_2 ∧ b^{3, 79}_1 ∧ b^{3, 79}_0 ∧ true) c in CNF: c -b^{3, 79}_2 ∨ -b^{3, 79}_1 ∨ -b^{3, 79}_0 ∨ false c in DIMACS: -6626 -6627 -6628 0 c i = 80 c -2+1 --> -1 c ( b^{3, 80}_2 ∧ b^{3, 80}_1 ∧ -b^{3, 80}_0 ∧ p_240) -> ( b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ b^{3, 81}_0) c in CNF: c -b^{3, 80}_2 ∨ -b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ -p_240 ∨ b^{3, 81}_2 c -b^{3, 80}_2 ∨ -b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ -p_240 ∨ -b^{3, 81}_1 c -b^{3, 80}_2 ∨ -b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ -p_240 ∨ b^{3, 81}_0 c in DIMACS: -6629 -6630 6631 -240 6632 0 -6629 -6630 6631 -240 -6633 0 -6629 -6630 6631 -240 6634 0 c -1+1 --> 0 c ( b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ b^{3, 80}_0 ∧ p_240) -> (-b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ -b^{3, 81}_0) c in CNF: c -b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ -p_240 ∨ -b^{3, 81}_2 c -b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ -p_240 ∨ -b^{3, 81}_1 c -b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ -p_240 ∨ -b^{3, 81}_0 c in DIMACS: -6629 6630 -6631 -240 -6632 0 -6629 6630 -6631 -240 -6633 0 -6629 6630 -6631 -240 -6634 0 c 0+1 --> 1 c (-b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ -b^{3, 80}_0 ∧ p_240) -> (-b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ b^{3, 81}_0) c in CNF: c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ -p_240 ∨ -b^{3, 81}_2 c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ -p_240 ∨ -b^{3, 81}_1 c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ -p_240 ∨ b^{3, 81}_0 c in DIMACS: 6629 6630 6631 -240 -6632 0 6629 6630 6631 -240 -6633 0 6629 6630 6631 -240 6634 0 c 1+1 --> 2 c (-b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ b^{3, 80}_0 ∧ p_240) -> (-b^{3, 81}_2 ∧ b^{3, 81}_1 ∧ -b^{3, 81}_0) c in CNF: c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ -p_240 ∨ -b^{3, 81}_2 c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ -p_240 ∨ b^{3, 81}_1 c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ -p_240 ∨ -b^{3, 81}_0 c in DIMACS: 6629 6630 -6631 -240 -6632 0 6629 6630 -6631 -240 6633 0 6629 6630 -6631 -240 -6634 0 c 2+1 --> break c (-b^{3, 80}_2 ∧ b^{3, 80}_1 ∧ -b^{3, 80}_0 ∧ p_240) -> break c in CNF: c b^{3, 80}_2 ∨ -b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ -p_240 ∨ break c in DIMACS: 6629 -6630 6631 -240 1162 0 c 2-1 --> 1 c (-b^{3, 80}_2 ∧ b^{3, 80}_1 ∧ -b^{3, 80}_0 ∧ -p_240) -> (-b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ b^{3, 81}_0) c in CNF: c b^{3, 80}_2 ∨ -b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ p_240 ∨ -b^{3, 81}_2 c b^{3, 80}_2 ∨ -b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ p_240 ∨ -b^{3, 81}_1 c b^{3, 80}_2 ∨ -b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ p_240 ∨ b^{3, 81}_0 c in DIMACS: 6629 -6630 6631 240 -6632 0 6629 -6630 6631 240 -6633 0 6629 -6630 6631 240 6634 0 c 1-1 --> 0 c (-b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ b^{3, 80}_0 ∧ -p_240) -> (-b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ -b^{3, 81}_0) c in CNF: c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ p_240 ∨ -b^{3, 81}_2 c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ p_240 ∨ -b^{3, 81}_1 c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ p_240 ∨ -b^{3, 81}_0 c in DIMACS: 6629 6630 -6631 240 -6632 0 6629 6630 -6631 240 -6633 0 6629 6630 -6631 240 -6634 0 c 0-1 --> -1 c (-b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ -b^{3, 80}_0 ∧ -p_240) -> ( b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ b^{3, 81}_0) c in CNF: c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ p_240 ∨ b^{3, 81}_2 c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ p_240 ∨ -b^{3, 81}_1 c b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ p_240 ∨ b^{3, 81}_0 c in DIMACS: 6629 6630 6631 240 6632 0 6629 6630 6631 240 -6633 0 6629 6630 6631 240 6634 0 c -1-1 --> -2 c ( b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ b^{3, 80}_0 ∧ -p_240) -> ( b^{3, 81}_2 ∧ b^{3, 81}_1 ∧ -b^{3, 81}_0) c in CNF: c -b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ p_240 ∨ b^{3, 81}_2 c -b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ p_240 ∨ b^{3, 81}_1 c -b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ p_240 ∨ -b^{3, 81}_0 c in DIMACS: -6629 6630 -6631 240 6632 0 -6629 6630 -6631 240 6633 0 -6629 6630 -6631 240 -6634 0 c -2-1 --> break c ( b^{3, 80}_2 ∧ b^{3, 80}_1 ∧ -b^{3, 80}_0 ∧ -p_240) -> break c in CNF: c -b^{3, 80}_2 ∨ -b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ p_240 ∨ break c in DIMACS: -6629 -6630 6631 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 80}_2 ∧ -b^{3, 80}_1 ∧ -b^{3, 80}_0 ∧ true) c in CNF: c -b^{3, 80}_2 ∨ b^{3, 80}_1 ∨ b^{3, 80}_0 ∨ false c in DIMACS: -6629 6630 6631 0 c 3 does not represent an automaton state. c -(-b^{3, 80}_2 ∧ b^{3, 80}_1 ∧ b^{3, 80}_0 ∧ true) c in CNF: c b^{3, 80}_2 ∨ -b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ false c in DIMACS: 6629 -6630 -6631 0 c -3 does not represent an automaton state. c -( b^{3, 80}_2 ∧ b^{3, 80}_1 ∧ b^{3, 80}_0 ∧ true) c in CNF: c -b^{3, 80}_2 ∨ -b^{3, 80}_1 ∨ -b^{3, 80}_0 ∨ false c in DIMACS: -6629 -6630 -6631 0 c i = 81 c -2+1 --> -1 c ( b^{3, 81}_2 ∧ b^{3, 81}_1 ∧ -b^{3, 81}_0 ∧ p_243) -> ( b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ b^{3, 82}_0) c in CNF: c -b^{3, 81}_2 ∨ -b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ -p_243 ∨ b^{3, 82}_2 c -b^{3, 81}_2 ∨ -b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ -p_243 ∨ -b^{3, 82}_1 c -b^{3, 81}_2 ∨ -b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ -p_243 ∨ b^{3, 82}_0 c in DIMACS: -6632 -6633 6634 -243 6635 0 -6632 -6633 6634 -243 -6636 0 -6632 -6633 6634 -243 6637 0 c -1+1 --> 0 c ( b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ b^{3, 81}_0 ∧ p_243) -> (-b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ -b^{3, 82}_0) c in CNF: c -b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ -p_243 ∨ -b^{3, 82}_2 c -b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ -p_243 ∨ -b^{3, 82}_1 c -b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ -p_243 ∨ -b^{3, 82}_0 c in DIMACS: -6632 6633 -6634 -243 -6635 0 -6632 6633 -6634 -243 -6636 0 -6632 6633 -6634 -243 -6637 0 c 0+1 --> 1 c (-b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ -b^{3, 81}_0 ∧ p_243) -> (-b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ b^{3, 82}_0) c in CNF: c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ -p_243 ∨ -b^{3, 82}_2 c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ -p_243 ∨ -b^{3, 82}_1 c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ -p_243 ∨ b^{3, 82}_0 c in DIMACS: 6632 6633 6634 -243 -6635 0 6632 6633 6634 -243 -6636 0 6632 6633 6634 -243 6637 0 c 1+1 --> 2 c (-b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ b^{3, 81}_0 ∧ p_243) -> (-b^{3, 82}_2 ∧ b^{3, 82}_1 ∧ -b^{3, 82}_0) c in CNF: c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ -p_243 ∨ -b^{3, 82}_2 c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ -p_243 ∨ b^{3, 82}_1 c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ -p_243 ∨ -b^{3, 82}_0 c in DIMACS: 6632 6633 -6634 -243 -6635 0 6632 6633 -6634 -243 6636 0 6632 6633 -6634 -243 -6637 0 c 2+1 --> break c (-b^{3, 81}_2 ∧ b^{3, 81}_1 ∧ -b^{3, 81}_0 ∧ p_243) -> break c in CNF: c b^{3, 81}_2 ∨ -b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ -p_243 ∨ break c in DIMACS: 6632 -6633 6634 -243 1162 0 c 2-1 --> 1 c (-b^{3, 81}_2 ∧ b^{3, 81}_1 ∧ -b^{3, 81}_0 ∧ -p_243) -> (-b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ b^{3, 82}_0) c in CNF: c b^{3, 81}_2 ∨ -b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ p_243 ∨ -b^{3, 82}_2 c b^{3, 81}_2 ∨ -b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ p_243 ∨ -b^{3, 82}_1 c b^{3, 81}_2 ∨ -b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ p_243 ∨ b^{3, 82}_0 c in DIMACS: 6632 -6633 6634 243 -6635 0 6632 -6633 6634 243 -6636 0 6632 -6633 6634 243 6637 0 c 1-1 --> 0 c (-b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ b^{3, 81}_0 ∧ -p_243) -> (-b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ -b^{3, 82}_0) c in CNF: c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ p_243 ∨ -b^{3, 82}_2 c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ p_243 ∨ -b^{3, 82}_1 c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ p_243 ∨ -b^{3, 82}_0 c in DIMACS: 6632 6633 -6634 243 -6635 0 6632 6633 -6634 243 -6636 0 6632 6633 -6634 243 -6637 0 c 0-1 --> -1 c (-b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ -b^{3, 81}_0 ∧ -p_243) -> ( b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ b^{3, 82}_0) c in CNF: c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ p_243 ∨ b^{3, 82}_2 c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ p_243 ∨ -b^{3, 82}_1 c b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ p_243 ∨ b^{3, 82}_0 c in DIMACS: 6632 6633 6634 243 6635 0 6632 6633 6634 243 -6636 0 6632 6633 6634 243 6637 0 c -1-1 --> -2 c ( b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ b^{3, 81}_0 ∧ -p_243) -> ( b^{3, 82}_2 ∧ b^{3, 82}_1 ∧ -b^{3, 82}_0) c in CNF: c -b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ p_243 ∨ b^{3, 82}_2 c -b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ p_243 ∨ b^{3, 82}_1 c -b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ p_243 ∨ -b^{3, 82}_0 c in DIMACS: -6632 6633 -6634 243 6635 0 -6632 6633 -6634 243 6636 0 -6632 6633 -6634 243 -6637 0 c -2-1 --> break c ( b^{3, 81}_2 ∧ b^{3, 81}_1 ∧ -b^{3, 81}_0 ∧ -p_243) -> break c in CNF: c -b^{3, 81}_2 ∨ -b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ p_243 ∨ break c in DIMACS: -6632 -6633 6634 243 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 81}_2 ∧ -b^{3, 81}_1 ∧ -b^{3, 81}_0 ∧ true) c in CNF: c -b^{3, 81}_2 ∨ b^{3, 81}_1 ∨ b^{3, 81}_0 ∨ false c in DIMACS: -6632 6633 6634 0 c 3 does not represent an automaton state. c -(-b^{3, 81}_2 ∧ b^{3, 81}_1 ∧ b^{3, 81}_0 ∧ true) c in CNF: c b^{3, 81}_2 ∨ -b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ false c in DIMACS: 6632 -6633 -6634 0 c -3 does not represent an automaton state. c -( b^{3, 81}_2 ∧ b^{3, 81}_1 ∧ b^{3, 81}_0 ∧ true) c in CNF: c -b^{3, 81}_2 ∨ -b^{3, 81}_1 ∨ -b^{3, 81}_0 ∨ false c in DIMACS: -6632 -6633 -6634 0 c i = 82 c -2+1 --> -1 c ( b^{3, 82}_2 ∧ b^{3, 82}_1 ∧ -b^{3, 82}_0 ∧ p_246) -> ( b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ b^{3, 83}_0) c in CNF: c -b^{3, 82}_2 ∨ -b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ -p_246 ∨ b^{3, 83}_2 c -b^{3, 82}_2 ∨ -b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ -p_246 ∨ -b^{3, 83}_1 c -b^{3, 82}_2 ∨ -b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ -p_246 ∨ b^{3, 83}_0 c in DIMACS: -6635 -6636 6637 -246 6638 0 -6635 -6636 6637 -246 -6639 0 -6635 -6636 6637 -246 6640 0 c -1+1 --> 0 c ( b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ b^{3, 82}_0 ∧ p_246) -> (-b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ -b^{3, 83}_0) c in CNF: c -b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ -p_246 ∨ -b^{3, 83}_2 c -b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ -p_246 ∨ -b^{3, 83}_1 c -b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ -p_246 ∨ -b^{3, 83}_0 c in DIMACS: -6635 6636 -6637 -246 -6638 0 -6635 6636 -6637 -246 -6639 0 -6635 6636 -6637 -246 -6640 0 c 0+1 --> 1 c (-b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ -b^{3, 82}_0 ∧ p_246) -> (-b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ b^{3, 83}_0) c in CNF: c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ -p_246 ∨ -b^{3, 83}_2 c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ -p_246 ∨ -b^{3, 83}_1 c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ -p_246 ∨ b^{3, 83}_0 c in DIMACS: 6635 6636 6637 -246 -6638 0 6635 6636 6637 -246 -6639 0 6635 6636 6637 -246 6640 0 c 1+1 --> 2 c (-b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ b^{3, 82}_0 ∧ p_246) -> (-b^{3, 83}_2 ∧ b^{3, 83}_1 ∧ -b^{3, 83}_0) c in CNF: c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ -p_246 ∨ -b^{3, 83}_2 c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ -p_246 ∨ b^{3, 83}_1 c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ -p_246 ∨ -b^{3, 83}_0 c in DIMACS: 6635 6636 -6637 -246 -6638 0 6635 6636 -6637 -246 6639 0 6635 6636 -6637 -246 -6640 0 c 2+1 --> break c (-b^{3, 82}_2 ∧ b^{3, 82}_1 ∧ -b^{3, 82}_0 ∧ p_246) -> break c in CNF: c b^{3, 82}_2 ∨ -b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ -p_246 ∨ break c in DIMACS: 6635 -6636 6637 -246 1162 0 c 2-1 --> 1 c (-b^{3, 82}_2 ∧ b^{3, 82}_1 ∧ -b^{3, 82}_0 ∧ -p_246) -> (-b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ b^{3, 83}_0) c in CNF: c b^{3, 82}_2 ∨ -b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ p_246 ∨ -b^{3, 83}_2 c b^{3, 82}_2 ∨ -b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ p_246 ∨ -b^{3, 83}_1 c b^{3, 82}_2 ∨ -b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ p_246 ∨ b^{3, 83}_0 c in DIMACS: 6635 -6636 6637 246 -6638 0 6635 -6636 6637 246 -6639 0 6635 -6636 6637 246 6640 0 c 1-1 --> 0 c (-b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ b^{3, 82}_0 ∧ -p_246) -> (-b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ -b^{3, 83}_0) c in CNF: c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ p_246 ∨ -b^{3, 83}_2 c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ p_246 ∨ -b^{3, 83}_1 c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ p_246 ∨ -b^{3, 83}_0 c in DIMACS: 6635 6636 -6637 246 -6638 0 6635 6636 -6637 246 -6639 0 6635 6636 -6637 246 -6640 0 c 0-1 --> -1 c (-b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ -b^{3, 82}_0 ∧ -p_246) -> ( b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ b^{3, 83}_0) c in CNF: c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ p_246 ∨ b^{3, 83}_2 c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ p_246 ∨ -b^{3, 83}_1 c b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ p_246 ∨ b^{3, 83}_0 c in DIMACS: 6635 6636 6637 246 6638 0 6635 6636 6637 246 -6639 0 6635 6636 6637 246 6640 0 c -1-1 --> -2 c ( b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ b^{3, 82}_0 ∧ -p_246) -> ( b^{3, 83}_2 ∧ b^{3, 83}_1 ∧ -b^{3, 83}_0) c in CNF: c -b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ p_246 ∨ b^{3, 83}_2 c -b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ p_246 ∨ b^{3, 83}_1 c -b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ p_246 ∨ -b^{3, 83}_0 c in DIMACS: -6635 6636 -6637 246 6638 0 -6635 6636 -6637 246 6639 0 -6635 6636 -6637 246 -6640 0 c -2-1 --> break c ( b^{3, 82}_2 ∧ b^{3, 82}_1 ∧ -b^{3, 82}_0 ∧ -p_246) -> break c in CNF: c -b^{3, 82}_2 ∨ -b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ p_246 ∨ break c in DIMACS: -6635 -6636 6637 246 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 82}_2 ∧ -b^{3, 82}_1 ∧ -b^{3, 82}_0 ∧ true) c in CNF: c -b^{3, 82}_2 ∨ b^{3, 82}_1 ∨ b^{3, 82}_0 ∨ false c in DIMACS: -6635 6636 6637 0 c 3 does not represent an automaton state. c -(-b^{3, 82}_2 ∧ b^{3, 82}_1 ∧ b^{3, 82}_0 ∧ true) c in CNF: c b^{3, 82}_2 ∨ -b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ false c in DIMACS: 6635 -6636 -6637 0 c -3 does not represent an automaton state. c -( b^{3, 82}_2 ∧ b^{3, 82}_1 ∧ b^{3, 82}_0 ∧ true) c in CNF: c -b^{3, 82}_2 ∨ -b^{3, 82}_1 ∨ -b^{3, 82}_0 ∨ false c in DIMACS: -6635 -6636 -6637 0 c i = 83 c -2+1 --> -1 c ( b^{3, 83}_2 ∧ b^{3, 83}_1 ∧ -b^{3, 83}_0 ∧ p_249) -> ( b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ b^{3, 84}_0) c in CNF: c -b^{3, 83}_2 ∨ -b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ -p_249 ∨ b^{3, 84}_2 c -b^{3, 83}_2 ∨ -b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ -p_249 ∨ -b^{3, 84}_1 c -b^{3, 83}_2 ∨ -b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ -p_249 ∨ b^{3, 84}_0 c in DIMACS: -6638 -6639 6640 -249 6641 0 -6638 -6639 6640 -249 -6642 0 -6638 -6639 6640 -249 6643 0 c -1+1 --> 0 c ( b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ b^{3, 83}_0 ∧ p_249) -> (-b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ -b^{3, 84}_0) c in CNF: c -b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ -p_249 ∨ -b^{3, 84}_2 c -b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ -p_249 ∨ -b^{3, 84}_1 c -b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ -p_249 ∨ -b^{3, 84}_0 c in DIMACS: -6638 6639 -6640 -249 -6641 0 -6638 6639 -6640 -249 -6642 0 -6638 6639 -6640 -249 -6643 0 c 0+1 --> 1 c (-b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ -b^{3, 83}_0 ∧ p_249) -> (-b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ b^{3, 84}_0) c in CNF: c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ -p_249 ∨ -b^{3, 84}_2 c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ -p_249 ∨ -b^{3, 84}_1 c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ -p_249 ∨ b^{3, 84}_0 c in DIMACS: 6638 6639 6640 -249 -6641 0 6638 6639 6640 -249 -6642 0 6638 6639 6640 -249 6643 0 c 1+1 --> 2 c (-b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ b^{3, 83}_0 ∧ p_249) -> (-b^{3, 84}_2 ∧ b^{3, 84}_1 ∧ -b^{3, 84}_0) c in CNF: c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ -p_249 ∨ -b^{3, 84}_2 c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ -p_249 ∨ b^{3, 84}_1 c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ -p_249 ∨ -b^{3, 84}_0 c in DIMACS: 6638 6639 -6640 -249 -6641 0 6638 6639 -6640 -249 6642 0 6638 6639 -6640 -249 -6643 0 c 2+1 --> break c (-b^{3, 83}_2 ∧ b^{3, 83}_1 ∧ -b^{3, 83}_0 ∧ p_249) -> break c in CNF: c b^{3, 83}_2 ∨ -b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ -p_249 ∨ break c in DIMACS: 6638 -6639 6640 -249 1162 0 c 2-1 --> 1 c (-b^{3, 83}_2 ∧ b^{3, 83}_1 ∧ -b^{3, 83}_0 ∧ -p_249) -> (-b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ b^{3, 84}_0) c in CNF: c b^{3, 83}_2 ∨ -b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ p_249 ∨ -b^{3, 84}_2 c b^{3, 83}_2 ∨ -b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ p_249 ∨ -b^{3, 84}_1 c b^{3, 83}_2 ∨ -b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ p_249 ∨ b^{3, 84}_0 c in DIMACS: 6638 -6639 6640 249 -6641 0 6638 -6639 6640 249 -6642 0 6638 -6639 6640 249 6643 0 c 1-1 --> 0 c (-b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ b^{3, 83}_0 ∧ -p_249) -> (-b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ -b^{3, 84}_0) c in CNF: c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ p_249 ∨ -b^{3, 84}_2 c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ p_249 ∨ -b^{3, 84}_1 c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ p_249 ∨ -b^{3, 84}_0 c in DIMACS: 6638 6639 -6640 249 -6641 0 6638 6639 -6640 249 -6642 0 6638 6639 -6640 249 -6643 0 c 0-1 --> -1 c (-b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ -b^{3, 83}_0 ∧ -p_249) -> ( b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ b^{3, 84}_0) c in CNF: c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ p_249 ∨ b^{3, 84}_2 c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ p_249 ∨ -b^{3, 84}_1 c b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ p_249 ∨ b^{3, 84}_0 c in DIMACS: 6638 6639 6640 249 6641 0 6638 6639 6640 249 -6642 0 6638 6639 6640 249 6643 0 c -1-1 --> -2 c ( b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ b^{3, 83}_0 ∧ -p_249) -> ( b^{3, 84}_2 ∧ b^{3, 84}_1 ∧ -b^{3, 84}_0) c in CNF: c -b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ p_249 ∨ b^{3, 84}_2 c -b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ p_249 ∨ b^{3, 84}_1 c -b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ p_249 ∨ -b^{3, 84}_0 c in DIMACS: -6638 6639 -6640 249 6641 0 -6638 6639 -6640 249 6642 0 -6638 6639 -6640 249 -6643 0 c -2-1 --> break c ( b^{3, 83}_2 ∧ b^{3, 83}_1 ∧ -b^{3, 83}_0 ∧ -p_249) -> break c in CNF: c -b^{3, 83}_2 ∨ -b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ p_249 ∨ break c in DIMACS: -6638 -6639 6640 249 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 83}_2 ∧ -b^{3, 83}_1 ∧ -b^{3, 83}_0 ∧ true) c in CNF: c -b^{3, 83}_2 ∨ b^{3, 83}_1 ∨ b^{3, 83}_0 ∨ false c in DIMACS: -6638 6639 6640 0 c 3 does not represent an automaton state. c -(-b^{3, 83}_2 ∧ b^{3, 83}_1 ∧ b^{3, 83}_0 ∧ true) c in CNF: c b^{3, 83}_2 ∨ -b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ false c in DIMACS: 6638 -6639 -6640 0 c -3 does not represent an automaton state. c -( b^{3, 83}_2 ∧ b^{3, 83}_1 ∧ b^{3, 83}_0 ∧ true) c in CNF: c -b^{3, 83}_2 ∨ -b^{3, 83}_1 ∨ -b^{3, 83}_0 ∨ false c in DIMACS: -6638 -6639 -6640 0 c i = 84 c -2+1 --> -1 c ( b^{3, 84}_2 ∧ b^{3, 84}_1 ∧ -b^{3, 84}_0 ∧ p_252) -> ( b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ b^{3, 85}_0) c in CNF: c -b^{3, 84}_2 ∨ -b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ -p_252 ∨ b^{3, 85}_2 c -b^{3, 84}_2 ∨ -b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ -p_252 ∨ -b^{3, 85}_1 c -b^{3, 84}_2 ∨ -b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ -p_252 ∨ b^{3, 85}_0 c in DIMACS: -6641 -6642 6643 -252 6644 0 -6641 -6642 6643 -252 -6645 0 -6641 -6642 6643 -252 6646 0 c -1+1 --> 0 c ( b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ b^{3, 84}_0 ∧ p_252) -> (-b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ -b^{3, 85}_0) c in CNF: c -b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ -p_252 ∨ -b^{3, 85}_2 c -b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ -p_252 ∨ -b^{3, 85}_1 c -b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ -p_252 ∨ -b^{3, 85}_0 c in DIMACS: -6641 6642 -6643 -252 -6644 0 -6641 6642 -6643 -252 -6645 0 -6641 6642 -6643 -252 -6646 0 c 0+1 --> 1 c (-b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ -b^{3, 84}_0 ∧ p_252) -> (-b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ b^{3, 85}_0) c in CNF: c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ -p_252 ∨ -b^{3, 85}_2 c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ -p_252 ∨ -b^{3, 85}_1 c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ -p_252 ∨ b^{3, 85}_0 c in DIMACS: 6641 6642 6643 -252 -6644 0 6641 6642 6643 -252 -6645 0 6641 6642 6643 -252 6646 0 c 1+1 --> 2 c (-b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ b^{3, 84}_0 ∧ p_252) -> (-b^{3, 85}_2 ∧ b^{3, 85}_1 ∧ -b^{3, 85}_0) c in CNF: c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ -p_252 ∨ -b^{3, 85}_2 c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ -p_252 ∨ b^{3, 85}_1 c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ -p_252 ∨ -b^{3, 85}_0 c in DIMACS: 6641 6642 -6643 -252 -6644 0 6641 6642 -6643 -252 6645 0 6641 6642 -6643 -252 -6646 0 c 2+1 --> break c (-b^{3, 84}_2 ∧ b^{3, 84}_1 ∧ -b^{3, 84}_0 ∧ p_252) -> break c in CNF: c b^{3, 84}_2 ∨ -b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ -p_252 ∨ break c in DIMACS: 6641 -6642 6643 -252 1162 0 c 2-1 --> 1 c (-b^{3, 84}_2 ∧ b^{3, 84}_1 ∧ -b^{3, 84}_0 ∧ -p_252) -> (-b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ b^{3, 85}_0) c in CNF: c b^{3, 84}_2 ∨ -b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ p_252 ∨ -b^{3, 85}_2 c b^{3, 84}_2 ∨ -b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ p_252 ∨ -b^{3, 85}_1 c b^{3, 84}_2 ∨ -b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ p_252 ∨ b^{3, 85}_0 c in DIMACS: 6641 -6642 6643 252 -6644 0 6641 -6642 6643 252 -6645 0 6641 -6642 6643 252 6646 0 c 1-1 --> 0 c (-b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ b^{3, 84}_0 ∧ -p_252) -> (-b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ -b^{3, 85}_0) c in CNF: c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ p_252 ∨ -b^{3, 85}_2 c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ p_252 ∨ -b^{3, 85}_1 c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ p_252 ∨ -b^{3, 85}_0 c in DIMACS: 6641 6642 -6643 252 -6644 0 6641 6642 -6643 252 -6645 0 6641 6642 -6643 252 -6646 0 c 0-1 --> -1 c (-b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ -b^{3, 84}_0 ∧ -p_252) -> ( b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ b^{3, 85}_0) c in CNF: c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ p_252 ∨ b^{3, 85}_2 c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ p_252 ∨ -b^{3, 85}_1 c b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ p_252 ∨ b^{3, 85}_0 c in DIMACS: 6641 6642 6643 252 6644 0 6641 6642 6643 252 -6645 0 6641 6642 6643 252 6646 0 c -1-1 --> -2 c ( b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ b^{3, 84}_0 ∧ -p_252) -> ( b^{3, 85}_2 ∧ b^{3, 85}_1 ∧ -b^{3, 85}_0) c in CNF: c -b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ p_252 ∨ b^{3, 85}_2 c -b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ p_252 ∨ b^{3, 85}_1 c -b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ p_252 ∨ -b^{3, 85}_0 c in DIMACS: -6641 6642 -6643 252 6644 0 -6641 6642 -6643 252 6645 0 -6641 6642 -6643 252 -6646 0 c -2-1 --> break c ( b^{3, 84}_2 ∧ b^{3, 84}_1 ∧ -b^{3, 84}_0 ∧ -p_252) -> break c in CNF: c -b^{3, 84}_2 ∨ -b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ p_252 ∨ break c in DIMACS: -6641 -6642 6643 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 84}_2 ∧ -b^{3, 84}_1 ∧ -b^{3, 84}_0 ∧ true) c in CNF: c -b^{3, 84}_2 ∨ b^{3, 84}_1 ∨ b^{3, 84}_0 ∨ false c in DIMACS: -6641 6642 6643 0 c 3 does not represent an automaton state. c -(-b^{3, 84}_2 ∧ b^{3, 84}_1 ∧ b^{3, 84}_0 ∧ true) c in CNF: c b^{3, 84}_2 ∨ -b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ false c in DIMACS: 6641 -6642 -6643 0 c -3 does not represent an automaton state. c -( b^{3, 84}_2 ∧ b^{3, 84}_1 ∧ b^{3, 84}_0 ∧ true) c in CNF: c -b^{3, 84}_2 ∨ -b^{3, 84}_1 ∨ -b^{3, 84}_0 ∨ false c in DIMACS: -6641 -6642 -6643 0 c i = 85 c -2+1 --> -1 c ( b^{3, 85}_2 ∧ b^{3, 85}_1 ∧ -b^{3, 85}_0 ∧ p_255) -> ( b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ b^{3, 86}_0) c in CNF: c -b^{3, 85}_2 ∨ -b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ -p_255 ∨ b^{3, 86}_2 c -b^{3, 85}_2 ∨ -b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ -p_255 ∨ -b^{3, 86}_1 c -b^{3, 85}_2 ∨ -b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ -p_255 ∨ b^{3, 86}_0 c in DIMACS: -6644 -6645 6646 -255 6647 0 -6644 -6645 6646 -255 -6648 0 -6644 -6645 6646 -255 6649 0 c -1+1 --> 0 c ( b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ b^{3, 85}_0 ∧ p_255) -> (-b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ -b^{3, 86}_0) c in CNF: c -b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ -p_255 ∨ -b^{3, 86}_2 c -b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ -p_255 ∨ -b^{3, 86}_1 c -b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ -p_255 ∨ -b^{3, 86}_0 c in DIMACS: -6644 6645 -6646 -255 -6647 0 -6644 6645 -6646 -255 -6648 0 -6644 6645 -6646 -255 -6649 0 c 0+1 --> 1 c (-b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ -b^{3, 85}_0 ∧ p_255) -> (-b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ b^{3, 86}_0) c in CNF: c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ -p_255 ∨ -b^{3, 86}_2 c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ -p_255 ∨ -b^{3, 86}_1 c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ -p_255 ∨ b^{3, 86}_0 c in DIMACS: 6644 6645 6646 -255 -6647 0 6644 6645 6646 -255 -6648 0 6644 6645 6646 -255 6649 0 c 1+1 --> 2 c (-b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ b^{3, 85}_0 ∧ p_255) -> (-b^{3, 86}_2 ∧ b^{3, 86}_1 ∧ -b^{3, 86}_0) c in CNF: c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ -p_255 ∨ -b^{3, 86}_2 c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ -p_255 ∨ b^{3, 86}_1 c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ -p_255 ∨ -b^{3, 86}_0 c in DIMACS: 6644 6645 -6646 -255 -6647 0 6644 6645 -6646 -255 6648 0 6644 6645 -6646 -255 -6649 0 c 2+1 --> break c (-b^{3, 85}_2 ∧ b^{3, 85}_1 ∧ -b^{3, 85}_0 ∧ p_255) -> break c in CNF: c b^{3, 85}_2 ∨ -b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ -p_255 ∨ break c in DIMACS: 6644 -6645 6646 -255 1162 0 c 2-1 --> 1 c (-b^{3, 85}_2 ∧ b^{3, 85}_1 ∧ -b^{3, 85}_0 ∧ -p_255) -> (-b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ b^{3, 86}_0) c in CNF: c b^{3, 85}_2 ∨ -b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ p_255 ∨ -b^{3, 86}_2 c b^{3, 85}_2 ∨ -b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ p_255 ∨ -b^{3, 86}_1 c b^{3, 85}_2 ∨ -b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ p_255 ∨ b^{3, 86}_0 c in DIMACS: 6644 -6645 6646 255 -6647 0 6644 -6645 6646 255 -6648 0 6644 -6645 6646 255 6649 0 c 1-1 --> 0 c (-b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ b^{3, 85}_0 ∧ -p_255) -> (-b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ -b^{3, 86}_0) c in CNF: c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ p_255 ∨ -b^{3, 86}_2 c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ p_255 ∨ -b^{3, 86}_1 c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ p_255 ∨ -b^{3, 86}_0 c in DIMACS: 6644 6645 -6646 255 -6647 0 6644 6645 -6646 255 -6648 0 6644 6645 -6646 255 -6649 0 c 0-1 --> -1 c (-b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ -b^{3, 85}_0 ∧ -p_255) -> ( b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ b^{3, 86}_0) c in CNF: c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ p_255 ∨ b^{3, 86}_2 c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ p_255 ∨ -b^{3, 86}_1 c b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ p_255 ∨ b^{3, 86}_0 c in DIMACS: 6644 6645 6646 255 6647 0 6644 6645 6646 255 -6648 0 6644 6645 6646 255 6649 0 c -1-1 --> -2 c ( b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ b^{3, 85}_0 ∧ -p_255) -> ( b^{3, 86}_2 ∧ b^{3, 86}_1 ∧ -b^{3, 86}_0) c in CNF: c -b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ p_255 ∨ b^{3, 86}_2 c -b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ p_255 ∨ b^{3, 86}_1 c -b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ p_255 ∨ -b^{3, 86}_0 c in DIMACS: -6644 6645 -6646 255 6647 0 -6644 6645 -6646 255 6648 0 -6644 6645 -6646 255 -6649 0 c -2-1 --> break c ( b^{3, 85}_2 ∧ b^{3, 85}_1 ∧ -b^{3, 85}_0 ∧ -p_255) -> break c in CNF: c -b^{3, 85}_2 ∨ -b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ p_255 ∨ break c in DIMACS: -6644 -6645 6646 255 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 85}_2 ∧ -b^{3, 85}_1 ∧ -b^{3, 85}_0 ∧ true) c in CNF: c -b^{3, 85}_2 ∨ b^{3, 85}_1 ∨ b^{3, 85}_0 ∨ false c in DIMACS: -6644 6645 6646 0 c 3 does not represent an automaton state. c -(-b^{3, 85}_2 ∧ b^{3, 85}_1 ∧ b^{3, 85}_0 ∧ true) c in CNF: c b^{3, 85}_2 ∨ -b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ false c in DIMACS: 6644 -6645 -6646 0 c -3 does not represent an automaton state. c -( b^{3, 85}_2 ∧ b^{3, 85}_1 ∧ b^{3, 85}_0 ∧ true) c in CNF: c -b^{3, 85}_2 ∨ -b^{3, 85}_1 ∨ -b^{3, 85}_0 ∨ false c in DIMACS: -6644 -6645 -6646 0 c i = 86 c -2+1 --> -1 c ( b^{3, 86}_2 ∧ b^{3, 86}_1 ∧ -b^{3, 86}_0 ∧ p_258) -> ( b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ b^{3, 87}_0) c in CNF: c -b^{3, 86}_2 ∨ -b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ -p_258 ∨ b^{3, 87}_2 c -b^{3, 86}_2 ∨ -b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ -p_258 ∨ -b^{3, 87}_1 c -b^{3, 86}_2 ∨ -b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ -p_258 ∨ b^{3, 87}_0 c in DIMACS: -6647 -6648 6649 -258 6650 0 -6647 -6648 6649 -258 -6651 0 -6647 -6648 6649 -258 6652 0 c -1+1 --> 0 c ( b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ b^{3, 86}_0 ∧ p_258) -> (-b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ -b^{3, 87}_0) c in CNF: c -b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ -p_258 ∨ -b^{3, 87}_2 c -b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ -p_258 ∨ -b^{3, 87}_1 c -b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ -p_258 ∨ -b^{3, 87}_0 c in DIMACS: -6647 6648 -6649 -258 -6650 0 -6647 6648 -6649 -258 -6651 0 -6647 6648 -6649 -258 -6652 0 c 0+1 --> 1 c (-b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ -b^{3, 86}_0 ∧ p_258) -> (-b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ b^{3, 87}_0) c in CNF: c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ -p_258 ∨ -b^{3, 87}_2 c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ -p_258 ∨ -b^{3, 87}_1 c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ -p_258 ∨ b^{3, 87}_0 c in DIMACS: 6647 6648 6649 -258 -6650 0 6647 6648 6649 -258 -6651 0 6647 6648 6649 -258 6652 0 c 1+1 --> 2 c (-b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ b^{3, 86}_0 ∧ p_258) -> (-b^{3, 87}_2 ∧ b^{3, 87}_1 ∧ -b^{3, 87}_0) c in CNF: c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ -p_258 ∨ -b^{3, 87}_2 c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ -p_258 ∨ b^{3, 87}_1 c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ -p_258 ∨ -b^{3, 87}_0 c in DIMACS: 6647 6648 -6649 -258 -6650 0 6647 6648 -6649 -258 6651 0 6647 6648 -6649 -258 -6652 0 c 2+1 --> break c (-b^{3, 86}_2 ∧ b^{3, 86}_1 ∧ -b^{3, 86}_0 ∧ p_258) -> break c in CNF: c b^{3, 86}_2 ∨ -b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ -p_258 ∨ break c in DIMACS: 6647 -6648 6649 -258 1162 0 c 2-1 --> 1 c (-b^{3, 86}_2 ∧ b^{3, 86}_1 ∧ -b^{3, 86}_0 ∧ -p_258) -> (-b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ b^{3, 87}_0) c in CNF: c b^{3, 86}_2 ∨ -b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ p_258 ∨ -b^{3, 87}_2 c b^{3, 86}_2 ∨ -b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ p_258 ∨ -b^{3, 87}_1 c b^{3, 86}_2 ∨ -b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ p_258 ∨ b^{3, 87}_0 c in DIMACS: 6647 -6648 6649 258 -6650 0 6647 -6648 6649 258 -6651 0 6647 -6648 6649 258 6652 0 c 1-1 --> 0 c (-b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ b^{3, 86}_0 ∧ -p_258) -> (-b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ -b^{3, 87}_0) c in CNF: c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ p_258 ∨ -b^{3, 87}_2 c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ p_258 ∨ -b^{3, 87}_1 c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ p_258 ∨ -b^{3, 87}_0 c in DIMACS: 6647 6648 -6649 258 -6650 0 6647 6648 -6649 258 -6651 0 6647 6648 -6649 258 -6652 0 c 0-1 --> -1 c (-b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ -b^{3, 86}_0 ∧ -p_258) -> ( b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ b^{3, 87}_0) c in CNF: c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ p_258 ∨ b^{3, 87}_2 c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ p_258 ∨ -b^{3, 87}_1 c b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ p_258 ∨ b^{3, 87}_0 c in DIMACS: 6647 6648 6649 258 6650 0 6647 6648 6649 258 -6651 0 6647 6648 6649 258 6652 0 c -1-1 --> -2 c ( b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ b^{3, 86}_0 ∧ -p_258) -> ( b^{3, 87}_2 ∧ b^{3, 87}_1 ∧ -b^{3, 87}_0) c in CNF: c -b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ p_258 ∨ b^{3, 87}_2 c -b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ p_258 ∨ b^{3, 87}_1 c -b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ p_258 ∨ -b^{3, 87}_0 c in DIMACS: -6647 6648 -6649 258 6650 0 -6647 6648 -6649 258 6651 0 -6647 6648 -6649 258 -6652 0 c -2-1 --> break c ( b^{3, 86}_2 ∧ b^{3, 86}_1 ∧ -b^{3, 86}_0 ∧ -p_258) -> break c in CNF: c -b^{3, 86}_2 ∨ -b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ p_258 ∨ break c in DIMACS: -6647 -6648 6649 258 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 86}_2 ∧ -b^{3, 86}_1 ∧ -b^{3, 86}_0 ∧ true) c in CNF: c -b^{3, 86}_2 ∨ b^{3, 86}_1 ∨ b^{3, 86}_0 ∨ false c in DIMACS: -6647 6648 6649 0 c 3 does not represent an automaton state. c -(-b^{3, 86}_2 ∧ b^{3, 86}_1 ∧ b^{3, 86}_0 ∧ true) c in CNF: c b^{3, 86}_2 ∨ -b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ false c in DIMACS: 6647 -6648 -6649 0 c -3 does not represent an automaton state. c -( b^{3, 86}_2 ∧ b^{3, 86}_1 ∧ b^{3, 86}_0 ∧ true) c in CNF: c -b^{3, 86}_2 ∨ -b^{3, 86}_1 ∨ -b^{3, 86}_0 ∨ false c in DIMACS: -6647 -6648 -6649 0 c i = 87 c -2+1 --> -1 c ( b^{3, 87}_2 ∧ b^{3, 87}_1 ∧ -b^{3, 87}_0 ∧ p_261) -> ( b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ b^{3, 88}_0) c in CNF: c -b^{3, 87}_2 ∨ -b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ -p_261 ∨ b^{3, 88}_2 c -b^{3, 87}_2 ∨ -b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ -p_261 ∨ -b^{3, 88}_1 c -b^{3, 87}_2 ∨ -b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ -p_261 ∨ b^{3, 88}_0 c in DIMACS: -6650 -6651 6652 -261 6653 0 -6650 -6651 6652 -261 -6654 0 -6650 -6651 6652 -261 6655 0 c -1+1 --> 0 c ( b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ b^{3, 87}_0 ∧ p_261) -> (-b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ -b^{3, 88}_0) c in CNF: c -b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ -p_261 ∨ -b^{3, 88}_2 c -b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ -p_261 ∨ -b^{3, 88}_1 c -b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ -p_261 ∨ -b^{3, 88}_0 c in DIMACS: -6650 6651 -6652 -261 -6653 0 -6650 6651 -6652 -261 -6654 0 -6650 6651 -6652 -261 -6655 0 c 0+1 --> 1 c (-b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ -b^{3, 87}_0 ∧ p_261) -> (-b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ b^{3, 88}_0) c in CNF: c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ -p_261 ∨ -b^{3, 88}_2 c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ -p_261 ∨ -b^{3, 88}_1 c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ -p_261 ∨ b^{3, 88}_0 c in DIMACS: 6650 6651 6652 -261 -6653 0 6650 6651 6652 -261 -6654 0 6650 6651 6652 -261 6655 0 c 1+1 --> 2 c (-b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ b^{3, 87}_0 ∧ p_261) -> (-b^{3, 88}_2 ∧ b^{3, 88}_1 ∧ -b^{3, 88}_0) c in CNF: c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ -p_261 ∨ -b^{3, 88}_2 c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ -p_261 ∨ b^{3, 88}_1 c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ -p_261 ∨ -b^{3, 88}_0 c in DIMACS: 6650 6651 -6652 -261 -6653 0 6650 6651 -6652 -261 6654 0 6650 6651 -6652 -261 -6655 0 c 2+1 --> break c (-b^{3, 87}_2 ∧ b^{3, 87}_1 ∧ -b^{3, 87}_0 ∧ p_261) -> break c in CNF: c b^{3, 87}_2 ∨ -b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ -p_261 ∨ break c in DIMACS: 6650 -6651 6652 -261 1162 0 c 2-1 --> 1 c (-b^{3, 87}_2 ∧ b^{3, 87}_1 ∧ -b^{3, 87}_0 ∧ -p_261) -> (-b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ b^{3, 88}_0) c in CNF: c b^{3, 87}_2 ∨ -b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ p_261 ∨ -b^{3, 88}_2 c b^{3, 87}_2 ∨ -b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ p_261 ∨ -b^{3, 88}_1 c b^{3, 87}_2 ∨ -b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ p_261 ∨ b^{3, 88}_0 c in DIMACS: 6650 -6651 6652 261 -6653 0 6650 -6651 6652 261 -6654 0 6650 -6651 6652 261 6655 0 c 1-1 --> 0 c (-b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ b^{3, 87}_0 ∧ -p_261) -> (-b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ -b^{3, 88}_0) c in CNF: c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ p_261 ∨ -b^{3, 88}_2 c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ p_261 ∨ -b^{3, 88}_1 c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ p_261 ∨ -b^{3, 88}_0 c in DIMACS: 6650 6651 -6652 261 -6653 0 6650 6651 -6652 261 -6654 0 6650 6651 -6652 261 -6655 0 c 0-1 --> -1 c (-b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ -b^{3, 87}_0 ∧ -p_261) -> ( b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ b^{3, 88}_0) c in CNF: c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ p_261 ∨ b^{3, 88}_2 c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ p_261 ∨ -b^{3, 88}_1 c b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ p_261 ∨ b^{3, 88}_0 c in DIMACS: 6650 6651 6652 261 6653 0 6650 6651 6652 261 -6654 0 6650 6651 6652 261 6655 0 c -1-1 --> -2 c ( b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ b^{3, 87}_0 ∧ -p_261) -> ( b^{3, 88}_2 ∧ b^{3, 88}_1 ∧ -b^{3, 88}_0) c in CNF: c -b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ p_261 ∨ b^{3, 88}_2 c -b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ p_261 ∨ b^{3, 88}_1 c -b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ p_261 ∨ -b^{3, 88}_0 c in DIMACS: -6650 6651 -6652 261 6653 0 -6650 6651 -6652 261 6654 0 -6650 6651 -6652 261 -6655 0 c -2-1 --> break c ( b^{3, 87}_2 ∧ b^{3, 87}_1 ∧ -b^{3, 87}_0 ∧ -p_261) -> break c in CNF: c -b^{3, 87}_2 ∨ -b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ p_261 ∨ break c in DIMACS: -6650 -6651 6652 261 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 87}_2 ∧ -b^{3, 87}_1 ∧ -b^{3, 87}_0 ∧ true) c in CNF: c -b^{3, 87}_2 ∨ b^{3, 87}_1 ∨ b^{3, 87}_0 ∨ false c in DIMACS: -6650 6651 6652 0 c 3 does not represent an automaton state. c -(-b^{3, 87}_2 ∧ b^{3, 87}_1 ∧ b^{3, 87}_0 ∧ true) c in CNF: c b^{3, 87}_2 ∨ -b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ false c in DIMACS: 6650 -6651 -6652 0 c -3 does not represent an automaton state. c -( b^{3, 87}_2 ∧ b^{3, 87}_1 ∧ b^{3, 87}_0 ∧ true) c in CNF: c -b^{3, 87}_2 ∨ -b^{3, 87}_1 ∨ -b^{3, 87}_0 ∨ false c in DIMACS: -6650 -6651 -6652 0 c i = 88 c -2+1 --> -1 c ( b^{3, 88}_2 ∧ b^{3, 88}_1 ∧ -b^{3, 88}_0 ∧ p_264) -> ( b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ b^{3, 89}_0) c in CNF: c -b^{3, 88}_2 ∨ -b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ -p_264 ∨ b^{3, 89}_2 c -b^{3, 88}_2 ∨ -b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ -p_264 ∨ -b^{3, 89}_1 c -b^{3, 88}_2 ∨ -b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ -p_264 ∨ b^{3, 89}_0 c in DIMACS: -6653 -6654 6655 -264 6656 0 -6653 -6654 6655 -264 -6657 0 -6653 -6654 6655 -264 6658 0 c -1+1 --> 0 c ( b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ b^{3, 88}_0 ∧ p_264) -> (-b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ -b^{3, 89}_0) c in CNF: c -b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ -p_264 ∨ -b^{3, 89}_2 c -b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ -p_264 ∨ -b^{3, 89}_1 c -b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ -p_264 ∨ -b^{3, 89}_0 c in DIMACS: -6653 6654 -6655 -264 -6656 0 -6653 6654 -6655 -264 -6657 0 -6653 6654 -6655 -264 -6658 0 c 0+1 --> 1 c (-b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ -b^{3, 88}_0 ∧ p_264) -> (-b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ b^{3, 89}_0) c in CNF: c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ -p_264 ∨ -b^{3, 89}_2 c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ -p_264 ∨ -b^{3, 89}_1 c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ -p_264 ∨ b^{3, 89}_0 c in DIMACS: 6653 6654 6655 -264 -6656 0 6653 6654 6655 -264 -6657 0 6653 6654 6655 -264 6658 0 c 1+1 --> 2 c (-b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ b^{3, 88}_0 ∧ p_264) -> (-b^{3, 89}_2 ∧ b^{3, 89}_1 ∧ -b^{3, 89}_0) c in CNF: c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ -p_264 ∨ -b^{3, 89}_2 c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ -p_264 ∨ b^{3, 89}_1 c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ -p_264 ∨ -b^{3, 89}_0 c in DIMACS: 6653 6654 -6655 -264 -6656 0 6653 6654 -6655 -264 6657 0 6653 6654 -6655 -264 -6658 0 c 2+1 --> break c (-b^{3, 88}_2 ∧ b^{3, 88}_1 ∧ -b^{3, 88}_0 ∧ p_264) -> break c in CNF: c b^{3, 88}_2 ∨ -b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ -p_264 ∨ break c in DIMACS: 6653 -6654 6655 -264 1162 0 c 2-1 --> 1 c (-b^{3, 88}_2 ∧ b^{3, 88}_1 ∧ -b^{3, 88}_0 ∧ -p_264) -> (-b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ b^{3, 89}_0) c in CNF: c b^{3, 88}_2 ∨ -b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ p_264 ∨ -b^{3, 89}_2 c b^{3, 88}_2 ∨ -b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ p_264 ∨ -b^{3, 89}_1 c b^{3, 88}_2 ∨ -b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ p_264 ∨ b^{3, 89}_0 c in DIMACS: 6653 -6654 6655 264 -6656 0 6653 -6654 6655 264 -6657 0 6653 -6654 6655 264 6658 0 c 1-1 --> 0 c (-b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ b^{3, 88}_0 ∧ -p_264) -> (-b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ -b^{3, 89}_0) c in CNF: c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ p_264 ∨ -b^{3, 89}_2 c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ p_264 ∨ -b^{3, 89}_1 c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ p_264 ∨ -b^{3, 89}_0 c in DIMACS: 6653 6654 -6655 264 -6656 0 6653 6654 -6655 264 -6657 0 6653 6654 -6655 264 -6658 0 c 0-1 --> -1 c (-b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ -b^{3, 88}_0 ∧ -p_264) -> ( b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ b^{3, 89}_0) c in CNF: c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ p_264 ∨ b^{3, 89}_2 c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ p_264 ∨ -b^{3, 89}_1 c b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ p_264 ∨ b^{3, 89}_0 c in DIMACS: 6653 6654 6655 264 6656 0 6653 6654 6655 264 -6657 0 6653 6654 6655 264 6658 0 c -1-1 --> -2 c ( b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ b^{3, 88}_0 ∧ -p_264) -> ( b^{3, 89}_2 ∧ b^{3, 89}_1 ∧ -b^{3, 89}_0) c in CNF: c -b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ p_264 ∨ b^{3, 89}_2 c -b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ p_264 ∨ b^{3, 89}_1 c -b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ p_264 ∨ -b^{3, 89}_0 c in DIMACS: -6653 6654 -6655 264 6656 0 -6653 6654 -6655 264 6657 0 -6653 6654 -6655 264 -6658 0 c -2-1 --> break c ( b^{3, 88}_2 ∧ b^{3, 88}_1 ∧ -b^{3, 88}_0 ∧ -p_264) -> break c in CNF: c -b^{3, 88}_2 ∨ -b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ p_264 ∨ break c in DIMACS: -6653 -6654 6655 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 88}_2 ∧ -b^{3, 88}_1 ∧ -b^{3, 88}_0 ∧ true) c in CNF: c -b^{3, 88}_2 ∨ b^{3, 88}_1 ∨ b^{3, 88}_0 ∨ false c in DIMACS: -6653 6654 6655 0 c 3 does not represent an automaton state. c -(-b^{3, 88}_2 ∧ b^{3, 88}_1 ∧ b^{3, 88}_0 ∧ true) c in CNF: c b^{3, 88}_2 ∨ -b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ false c in DIMACS: 6653 -6654 -6655 0 c -3 does not represent an automaton state. c -( b^{3, 88}_2 ∧ b^{3, 88}_1 ∧ b^{3, 88}_0 ∧ true) c in CNF: c -b^{3, 88}_2 ∨ -b^{3, 88}_1 ∨ -b^{3, 88}_0 ∨ false c in DIMACS: -6653 -6654 -6655 0 c i = 89 c -2+1 --> -1 c ( b^{3, 89}_2 ∧ b^{3, 89}_1 ∧ -b^{3, 89}_0 ∧ p_267) -> ( b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ b^{3, 90}_0) c in CNF: c -b^{3, 89}_2 ∨ -b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ -p_267 ∨ b^{3, 90}_2 c -b^{3, 89}_2 ∨ -b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ -p_267 ∨ -b^{3, 90}_1 c -b^{3, 89}_2 ∨ -b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ -p_267 ∨ b^{3, 90}_0 c in DIMACS: -6656 -6657 6658 -267 6659 0 -6656 -6657 6658 -267 -6660 0 -6656 -6657 6658 -267 6661 0 c -1+1 --> 0 c ( b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ b^{3, 89}_0 ∧ p_267) -> (-b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ -b^{3, 90}_0) c in CNF: c -b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ -p_267 ∨ -b^{3, 90}_2 c -b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ -p_267 ∨ -b^{3, 90}_1 c -b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ -p_267 ∨ -b^{3, 90}_0 c in DIMACS: -6656 6657 -6658 -267 -6659 0 -6656 6657 -6658 -267 -6660 0 -6656 6657 -6658 -267 -6661 0 c 0+1 --> 1 c (-b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ -b^{3, 89}_0 ∧ p_267) -> (-b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ b^{3, 90}_0) c in CNF: c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ -p_267 ∨ -b^{3, 90}_2 c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ -p_267 ∨ -b^{3, 90}_1 c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ -p_267 ∨ b^{3, 90}_0 c in DIMACS: 6656 6657 6658 -267 -6659 0 6656 6657 6658 -267 -6660 0 6656 6657 6658 -267 6661 0 c 1+1 --> 2 c (-b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ b^{3, 89}_0 ∧ p_267) -> (-b^{3, 90}_2 ∧ b^{3, 90}_1 ∧ -b^{3, 90}_0) c in CNF: c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ -p_267 ∨ -b^{3, 90}_2 c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ -p_267 ∨ b^{3, 90}_1 c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ -p_267 ∨ -b^{3, 90}_0 c in DIMACS: 6656 6657 -6658 -267 -6659 0 6656 6657 -6658 -267 6660 0 6656 6657 -6658 -267 -6661 0 c 2+1 --> break c (-b^{3, 89}_2 ∧ b^{3, 89}_1 ∧ -b^{3, 89}_0 ∧ p_267) -> break c in CNF: c b^{3, 89}_2 ∨ -b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ -p_267 ∨ break c in DIMACS: 6656 -6657 6658 -267 1162 0 c 2-1 --> 1 c (-b^{3, 89}_2 ∧ b^{3, 89}_1 ∧ -b^{3, 89}_0 ∧ -p_267) -> (-b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ b^{3, 90}_0) c in CNF: c b^{3, 89}_2 ∨ -b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ p_267 ∨ -b^{3, 90}_2 c b^{3, 89}_2 ∨ -b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ p_267 ∨ -b^{3, 90}_1 c b^{3, 89}_2 ∨ -b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ p_267 ∨ b^{3, 90}_0 c in DIMACS: 6656 -6657 6658 267 -6659 0 6656 -6657 6658 267 -6660 0 6656 -6657 6658 267 6661 0 c 1-1 --> 0 c (-b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ b^{3, 89}_0 ∧ -p_267) -> (-b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ -b^{3, 90}_0) c in CNF: c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ p_267 ∨ -b^{3, 90}_2 c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ p_267 ∨ -b^{3, 90}_1 c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ p_267 ∨ -b^{3, 90}_0 c in DIMACS: 6656 6657 -6658 267 -6659 0 6656 6657 -6658 267 -6660 0 6656 6657 -6658 267 -6661 0 c 0-1 --> -1 c (-b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ -b^{3, 89}_0 ∧ -p_267) -> ( b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ b^{3, 90}_0) c in CNF: c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ p_267 ∨ b^{3, 90}_2 c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ p_267 ∨ -b^{3, 90}_1 c b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ p_267 ∨ b^{3, 90}_0 c in DIMACS: 6656 6657 6658 267 6659 0 6656 6657 6658 267 -6660 0 6656 6657 6658 267 6661 0 c -1-1 --> -2 c ( b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ b^{3, 89}_0 ∧ -p_267) -> ( b^{3, 90}_2 ∧ b^{3, 90}_1 ∧ -b^{3, 90}_0) c in CNF: c -b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ p_267 ∨ b^{3, 90}_2 c -b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ p_267 ∨ b^{3, 90}_1 c -b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ p_267 ∨ -b^{3, 90}_0 c in DIMACS: -6656 6657 -6658 267 6659 0 -6656 6657 -6658 267 6660 0 -6656 6657 -6658 267 -6661 0 c -2-1 --> break c ( b^{3, 89}_2 ∧ b^{3, 89}_1 ∧ -b^{3, 89}_0 ∧ -p_267) -> break c in CNF: c -b^{3, 89}_2 ∨ -b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ p_267 ∨ break c in DIMACS: -6656 -6657 6658 267 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 89}_2 ∧ -b^{3, 89}_1 ∧ -b^{3, 89}_0 ∧ true) c in CNF: c -b^{3, 89}_2 ∨ b^{3, 89}_1 ∨ b^{3, 89}_0 ∨ false c in DIMACS: -6656 6657 6658 0 c 3 does not represent an automaton state. c -(-b^{3, 89}_2 ∧ b^{3, 89}_1 ∧ b^{3, 89}_0 ∧ true) c in CNF: c b^{3, 89}_2 ∨ -b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ false c in DIMACS: 6656 -6657 -6658 0 c -3 does not represent an automaton state. c -( b^{3, 89}_2 ∧ b^{3, 89}_1 ∧ b^{3, 89}_0 ∧ true) c in CNF: c -b^{3, 89}_2 ∨ -b^{3, 89}_1 ∨ -b^{3, 89}_0 ∨ false c in DIMACS: -6656 -6657 -6658 0 c i = 90 c -2+1 --> -1 c ( b^{3, 90}_2 ∧ b^{3, 90}_1 ∧ -b^{3, 90}_0 ∧ p_270) -> ( b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ b^{3, 91}_0) c in CNF: c -b^{3, 90}_2 ∨ -b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ -p_270 ∨ b^{3, 91}_2 c -b^{3, 90}_2 ∨ -b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ -p_270 ∨ -b^{3, 91}_1 c -b^{3, 90}_2 ∨ -b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ -p_270 ∨ b^{3, 91}_0 c in DIMACS: -6659 -6660 6661 -270 6662 0 -6659 -6660 6661 -270 -6663 0 -6659 -6660 6661 -270 6664 0 c -1+1 --> 0 c ( b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ b^{3, 90}_0 ∧ p_270) -> (-b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ -b^{3, 91}_0) c in CNF: c -b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ -p_270 ∨ -b^{3, 91}_2 c -b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ -p_270 ∨ -b^{3, 91}_1 c -b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ -p_270 ∨ -b^{3, 91}_0 c in DIMACS: -6659 6660 -6661 -270 -6662 0 -6659 6660 -6661 -270 -6663 0 -6659 6660 -6661 -270 -6664 0 c 0+1 --> 1 c (-b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ -b^{3, 90}_0 ∧ p_270) -> (-b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ b^{3, 91}_0) c in CNF: c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ -p_270 ∨ -b^{3, 91}_2 c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ -p_270 ∨ -b^{3, 91}_1 c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ -p_270 ∨ b^{3, 91}_0 c in DIMACS: 6659 6660 6661 -270 -6662 0 6659 6660 6661 -270 -6663 0 6659 6660 6661 -270 6664 0 c 1+1 --> 2 c (-b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ b^{3, 90}_0 ∧ p_270) -> (-b^{3, 91}_2 ∧ b^{3, 91}_1 ∧ -b^{3, 91}_0) c in CNF: c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ -p_270 ∨ -b^{3, 91}_2 c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ -p_270 ∨ b^{3, 91}_1 c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ -p_270 ∨ -b^{3, 91}_0 c in DIMACS: 6659 6660 -6661 -270 -6662 0 6659 6660 -6661 -270 6663 0 6659 6660 -6661 -270 -6664 0 c 2+1 --> break c (-b^{3, 90}_2 ∧ b^{3, 90}_1 ∧ -b^{3, 90}_0 ∧ p_270) -> break c in CNF: c b^{3, 90}_2 ∨ -b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ -p_270 ∨ break c in DIMACS: 6659 -6660 6661 -270 1162 0 c 2-1 --> 1 c (-b^{3, 90}_2 ∧ b^{3, 90}_1 ∧ -b^{3, 90}_0 ∧ -p_270) -> (-b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ b^{3, 91}_0) c in CNF: c b^{3, 90}_2 ∨ -b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ p_270 ∨ -b^{3, 91}_2 c b^{3, 90}_2 ∨ -b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ p_270 ∨ -b^{3, 91}_1 c b^{3, 90}_2 ∨ -b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ p_270 ∨ b^{3, 91}_0 c in DIMACS: 6659 -6660 6661 270 -6662 0 6659 -6660 6661 270 -6663 0 6659 -6660 6661 270 6664 0 c 1-1 --> 0 c (-b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ b^{3, 90}_0 ∧ -p_270) -> (-b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ -b^{3, 91}_0) c in CNF: c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ p_270 ∨ -b^{3, 91}_2 c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ p_270 ∨ -b^{3, 91}_1 c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ p_270 ∨ -b^{3, 91}_0 c in DIMACS: 6659 6660 -6661 270 -6662 0 6659 6660 -6661 270 -6663 0 6659 6660 -6661 270 -6664 0 c 0-1 --> -1 c (-b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ -b^{3, 90}_0 ∧ -p_270) -> ( b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ b^{3, 91}_0) c in CNF: c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ p_270 ∨ b^{3, 91}_2 c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ p_270 ∨ -b^{3, 91}_1 c b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ p_270 ∨ b^{3, 91}_0 c in DIMACS: 6659 6660 6661 270 6662 0 6659 6660 6661 270 -6663 0 6659 6660 6661 270 6664 0 c -1-1 --> -2 c ( b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ b^{3, 90}_0 ∧ -p_270) -> ( b^{3, 91}_2 ∧ b^{3, 91}_1 ∧ -b^{3, 91}_0) c in CNF: c -b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ p_270 ∨ b^{3, 91}_2 c -b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ p_270 ∨ b^{3, 91}_1 c -b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ p_270 ∨ -b^{3, 91}_0 c in DIMACS: -6659 6660 -6661 270 6662 0 -6659 6660 -6661 270 6663 0 -6659 6660 -6661 270 -6664 0 c -2-1 --> break c ( b^{3, 90}_2 ∧ b^{3, 90}_1 ∧ -b^{3, 90}_0 ∧ -p_270) -> break c in CNF: c -b^{3, 90}_2 ∨ -b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ p_270 ∨ break c in DIMACS: -6659 -6660 6661 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 90}_2 ∧ -b^{3, 90}_1 ∧ -b^{3, 90}_0 ∧ true) c in CNF: c -b^{3, 90}_2 ∨ b^{3, 90}_1 ∨ b^{3, 90}_0 ∨ false c in DIMACS: -6659 6660 6661 0 c 3 does not represent an automaton state. c -(-b^{3, 90}_2 ∧ b^{3, 90}_1 ∧ b^{3, 90}_0 ∧ true) c in CNF: c b^{3, 90}_2 ∨ -b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ false c in DIMACS: 6659 -6660 -6661 0 c -3 does not represent an automaton state. c -( b^{3, 90}_2 ∧ b^{3, 90}_1 ∧ b^{3, 90}_0 ∧ true) c in CNF: c -b^{3, 90}_2 ∨ -b^{3, 90}_1 ∨ -b^{3, 90}_0 ∨ false c in DIMACS: -6659 -6660 -6661 0 c i = 91 c -2+1 --> -1 c ( b^{3, 91}_2 ∧ b^{3, 91}_1 ∧ -b^{3, 91}_0 ∧ p_273) -> ( b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ b^{3, 92}_0) c in CNF: c -b^{3, 91}_2 ∨ -b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ -p_273 ∨ b^{3, 92}_2 c -b^{3, 91}_2 ∨ -b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ -p_273 ∨ -b^{3, 92}_1 c -b^{3, 91}_2 ∨ -b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ -p_273 ∨ b^{3, 92}_0 c in DIMACS: -6662 -6663 6664 -273 6665 0 -6662 -6663 6664 -273 -6666 0 -6662 -6663 6664 -273 6667 0 c -1+1 --> 0 c ( b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ b^{3, 91}_0 ∧ p_273) -> (-b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ -b^{3, 92}_0) c in CNF: c -b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ -p_273 ∨ -b^{3, 92}_2 c -b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ -p_273 ∨ -b^{3, 92}_1 c -b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ -p_273 ∨ -b^{3, 92}_0 c in DIMACS: -6662 6663 -6664 -273 -6665 0 -6662 6663 -6664 -273 -6666 0 -6662 6663 -6664 -273 -6667 0 c 0+1 --> 1 c (-b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ -b^{3, 91}_0 ∧ p_273) -> (-b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ b^{3, 92}_0) c in CNF: c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ -p_273 ∨ -b^{3, 92}_2 c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ -p_273 ∨ -b^{3, 92}_1 c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ -p_273 ∨ b^{3, 92}_0 c in DIMACS: 6662 6663 6664 -273 -6665 0 6662 6663 6664 -273 -6666 0 6662 6663 6664 -273 6667 0 c 1+1 --> 2 c (-b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ b^{3, 91}_0 ∧ p_273) -> (-b^{3, 92}_2 ∧ b^{3, 92}_1 ∧ -b^{3, 92}_0) c in CNF: c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ -p_273 ∨ -b^{3, 92}_2 c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ -p_273 ∨ b^{3, 92}_1 c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ -p_273 ∨ -b^{3, 92}_0 c in DIMACS: 6662 6663 -6664 -273 -6665 0 6662 6663 -6664 -273 6666 0 6662 6663 -6664 -273 -6667 0 c 2+1 --> break c (-b^{3, 91}_2 ∧ b^{3, 91}_1 ∧ -b^{3, 91}_0 ∧ p_273) -> break c in CNF: c b^{3, 91}_2 ∨ -b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ -p_273 ∨ break c in DIMACS: 6662 -6663 6664 -273 1162 0 c 2-1 --> 1 c (-b^{3, 91}_2 ∧ b^{3, 91}_1 ∧ -b^{3, 91}_0 ∧ -p_273) -> (-b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ b^{3, 92}_0) c in CNF: c b^{3, 91}_2 ∨ -b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ p_273 ∨ -b^{3, 92}_2 c b^{3, 91}_2 ∨ -b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ p_273 ∨ -b^{3, 92}_1 c b^{3, 91}_2 ∨ -b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ p_273 ∨ b^{3, 92}_0 c in DIMACS: 6662 -6663 6664 273 -6665 0 6662 -6663 6664 273 -6666 0 6662 -6663 6664 273 6667 0 c 1-1 --> 0 c (-b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ b^{3, 91}_0 ∧ -p_273) -> (-b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ -b^{3, 92}_0) c in CNF: c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ p_273 ∨ -b^{3, 92}_2 c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ p_273 ∨ -b^{3, 92}_1 c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ p_273 ∨ -b^{3, 92}_0 c in DIMACS: 6662 6663 -6664 273 -6665 0 6662 6663 -6664 273 -6666 0 6662 6663 -6664 273 -6667 0 c 0-1 --> -1 c (-b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ -b^{3, 91}_0 ∧ -p_273) -> ( b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ b^{3, 92}_0) c in CNF: c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ p_273 ∨ b^{3, 92}_2 c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ p_273 ∨ -b^{3, 92}_1 c b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ p_273 ∨ b^{3, 92}_0 c in DIMACS: 6662 6663 6664 273 6665 0 6662 6663 6664 273 -6666 0 6662 6663 6664 273 6667 0 c -1-1 --> -2 c ( b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ b^{3, 91}_0 ∧ -p_273) -> ( b^{3, 92}_2 ∧ b^{3, 92}_1 ∧ -b^{3, 92}_0) c in CNF: c -b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ p_273 ∨ b^{3, 92}_2 c -b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ p_273 ∨ b^{3, 92}_1 c -b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ p_273 ∨ -b^{3, 92}_0 c in DIMACS: -6662 6663 -6664 273 6665 0 -6662 6663 -6664 273 6666 0 -6662 6663 -6664 273 -6667 0 c -2-1 --> break c ( b^{3, 91}_2 ∧ b^{3, 91}_1 ∧ -b^{3, 91}_0 ∧ -p_273) -> break c in CNF: c -b^{3, 91}_2 ∨ -b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ p_273 ∨ break c in DIMACS: -6662 -6663 6664 273 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 91}_2 ∧ -b^{3, 91}_1 ∧ -b^{3, 91}_0 ∧ true) c in CNF: c -b^{3, 91}_2 ∨ b^{3, 91}_1 ∨ b^{3, 91}_0 ∨ false c in DIMACS: -6662 6663 6664 0 c 3 does not represent an automaton state. c -(-b^{3, 91}_2 ∧ b^{3, 91}_1 ∧ b^{3, 91}_0 ∧ true) c in CNF: c b^{3, 91}_2 ∨ -b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ false c in DIMACS: 6662 -6663 -6664 0 c -3 does not represent an automaton state. c -( b^{3, 91}_2 ∧ b^{3, 91}_1 ∧ b^{3, 91}_0 ∧ true) c in CNF: c -b^{3, 91}_2 ∨ -b^{3, 91}_1 ∨ -b^{3, 91}_0 ∨ false c in DIMACS: -6662 -6663 -6664 0 c i = 92 c -2+1 --> -1 c ( b^{3, 92}_2 ∧ b^{3, 92}_1 ∧ -b^{3, 92}_0 ∧ p_276) -> ( b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ b^{3, 93}_0) c in CNF: c -b^{3, 92}_2 ∨ -b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ -p_276 ∨ b^{3, 93}_2 c -b^{3, 92}_2 ∨ -b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ -p_276 ∨ -b^{3, 93}_1 c -b^{3, 92}_2 ∨ -b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ -p_276 ∨ b^{3, 93}_0 c in DIMACS: -6665 -6666 6667 -276 6668 0 -6665 -6666 6667 -276 -6669 0 -6665 -6666 6667 -276 6670 0 c -1+1 --> 0 c ( b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ b^{3, 92}_0 ∧ p_276) -> (-b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ -b^{3, 93}_0) c in CNF: c -b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ -p_276 ∨ -b^{3, 93}_2 c -b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ -p_276 ∨ -b^{3, 93}_1 c -b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ -p_276 ∨ -b^{3, 93}_0 c in DIMACS: -6665 6666 -6667 -276 -6668 0 -6665 6666 -6667 -276 -6669 0 -6665 6666 -6667 -276 -6670 0 c 0+1 --> 1 c (-b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ -b^{3, 92}_0 ∧ p_276) -> (-b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ b^{3, 93}_0) c in CNF: c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ -p_276 ∨ -b^{3, 93}_2 c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ -p_276 ∨ -b^{3, 93}_1 c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ -p_276 ∨ b^{3, 93}_0 c in DIMACS: 6665 6666 6667 -276 -6668 0 6665 6666 6667 -276 -6669 0 6665 6666 6667 -276 6670 0 c 1+1 --> 2 c (-b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ b^{3, 92}_0 ∧ p_276) -> (-b^{3, 93}_2 ∧ b^{3, 93}_1 ∧ -b^{3, 93}_0) c in CNF: c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ -p_276 ∨ -b^{3, 93}_2 c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ -p_276 ∨ b^{3, 93}_1 c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ -p_276 ∨ -b^{3, 93}_0 c in DIMACS: 6665 6666 -6667 -276 -6668 0 6665 6666 -6667 -276 6669 0 6665 6666 -6667 -276 -6670 0 c 2+1 --> break c (-b^{3, 92}_2 ∧ b^{3, 92}_1 ∧ -b^{3, 92}_0 ∧ p_276) -> break c in CNF: c b^{3, 92}_2 ∨ -b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ -p_276 ∨ break c in DIMACS: 6665 -6666 6667 -276 1162 0 c 2-1 --> 1 c (-b^{3, 92}_2 ∧ b^{3, 92}_1 ∧ -b^{3, 92}_0 ∧ -p_276) -> (-b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ b^{3, 93}_0) c in CNF: c b^{3, 92}_2 ∨ -b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ p_276 ∨ -b^{3, 93}_2 c b^{3, 92}_2 ∨ -b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ p_276 ∨ -b^{3, 93}_1 c b^{3, 92}_2 ∨ -b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ p_276 ∨ b^{3, 93}_0 c in DIMACS: 6665 -6666 6667 276 -6668 0 6665 -6666 6667 276 -6669 0 6665 -6666 6667 276 6670 0 c 1-1 --> 0 c (-b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ b^{3, 92}_0 ∧ -p_276) -> (-b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ -b^{3, 93}_0) c in CNF: c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ p_276 ∨ -b^{3, 93}_2 c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ p_276 ∨ -b^{3, 93}_1 c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ p_276 ∨ -b^{3, 93}_0 c in DIMACS: 6665 6666 -6667 276 -6668 0 6665 6666 -6667 276 -6669 0 6665 6666 -6667 276 -6670 0 c 0-1 --> -1 c (-b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ -b^{3, 92}_0 ∧ -p_276) -> ( b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ b^{3, 93}_0) c in CNF: c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ p_276 ∨ b^{3, 93}_2 c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ p_276 ∨ -b^{3, 93}_1 c b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ p_276 ∨ b^{3, 93}_0 c in DIMACS: 6665 6666 6667 276 6668 0 6665 6666 6667 276 -6669 0 6665 6666 6667 276 6670 0 c -1-1 --> -2 c ( b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ b^{3, 92}_0 ∧ -p_276) -> ( b^{3, 93}_2 ∧ b^{3, 93}_1 ∧ -b^{3, 93}_0) c in CNF: c -b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ p_276 ∨ b^{3, 93}_2 c -b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ p_276 ∨ b^{3, 93}_1 c -b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ p_276 ∨ -b^{3, 93}_0 c in DIMACS: -6665 6666 -6667 276 6668 0 -6665 6666 -6667 276 6669 0 -6665 6666 -6667 276 -6670 0 c -2-1 --> break c ( b^{3, 92}_2 ∧ b^{3, 92}_1 ∧ -b^{3, 92}_0 ∧ -p_276) -> break c in CNF: c -b^{3, 92}_2 ∨ -b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ p_276 ∨ break c in DIMACS: -6665 -6666 6667 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 92}_2 ∧ -b^{3, 92}_1 ∧ -b^{3, 92}_0 ∧ true) c in CNF: c -b^{3, 92}_2 ∨ b^{3, 92}_1 ∨ b^{3, 92}_0 ∨ false c in DIMACS: -6665 6666 6667 0 c 3 does not represent an automaton state. c -(-b^{3, 92}_2 ∧ b^{3, 92}_1 ∧ b^{3, 92}_0 ∧ true) c in CNF: c b^{3, 92}_2 ∨ -b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ false c in DIMACS: 6665 -6666 -6667 0 c -3 does not represent an automaton state. c -( b^{3, 92}_2 ∧ b^{3, 92}_1 ∧ b^{3, 92}_0 ∧ true) c in CNF: c -b^{3, 92}_2 ∨ -b^{3, 92}_1 ∨ -b^{3, 92}_0 ∨ false c in DIMACS: -6665 -6666 -6667 0 c i = 93 c -2+1 --> -1 c ( b^{3, 93}_2 ∧ b^{3, 93}_1 ∧ -b^{3, 93}_0 ∧ p_279) -> ( b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ b^{3, 94}_0) c in CNF: c -b^{3, 93}_2 ∨ -b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ -p_279 ∨ b^{3, 94}_2 c -b^{3, 93}_2 ∨ -b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ -p_279 ∨ -b^{3, 94}_1 c -b^{3, 93}_2 ∨ -b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ -p_279 ∨ b^{3, 94}_0 c in DIMACS: -6668 -6669 6670 -279 6671 0 -6668 -6669 6670 -279 -6672 0 -6668 -6669 6670 -279 6673 0 c -1+1 --> 0 c ( b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ b^{3, 93}_0 ∧ p_279) -> (-b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ -b^{3, 94}_0) c in CNF: c -b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ -p_279 ∨ -b^{3, 94}_2 c -b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ -p_279 ∨ -b^{3, 94}_1 c -b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ -p_279 ∨ -b^{3, 94}_0 c in DIMACS: -6668 6669 -6670 -279 -6671 0 -6668 6669 -6670 -279 -6672 0 -6668 6669 -6670 -279 -6673 0 c 0+1 --> 1 c (-b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ -b^{3, 93}_0 ∧ p_279) -> (-b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ b^{3, 94}_0) c in CNF: c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ -p_279 ∨ -b^{3, 94}_2 c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ -p_279 ∨ -b^{3, 94}_1 c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ -p_279 ∨ b^{3, 94}_0 c in DIMACS: 6668 6669 6670 -279 -6671 0 6668 6669 6670 -279 -6672 0 6668 6669 6670 -279 6673 0 c 1+1 --> 2 c (-b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ b^{3, 93}_0 ∧ p_279) -> (-b^{3, 94}_2 ∧ b^{3, 94}_1 ∧ -b^{3, 94}_0) c in CNF: c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ -p_279 ∨ -b^{3, 94}_2 c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ -p_279 ∨ b^{3, 94}_1 c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ -p_279 ∨ -b^{3, 94}_0 c in DIMACS: 6668 6669 -6670 -279 -6671 0 6668 6669 -6670 -279 6672 0 6668 6669 -6670 -279 -6673 0 c 2+1 --> break c (-b^{3, 93}_2 ∧ b^{3, 93}_1 ∧ -b^{3, 93}_0 ∧ p_279) -> break c in CNF: c b^{3, 93}_2 ∨ -b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ -p_279 ∨ break c in DIMACS: 6668 -6669 6670 -279 1162 0 c 2-1 --> 1 c (-b^{3, 93}_2 ∧ b^{3, 93}_1 ∧ -b^{3, 93}_0 ∧ -p_279) -> (-b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ b^{3, 94}_0) c in CNF: c b^{3, 93}_2 ∨ -b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ p_279 ∨ -b^{3, 94}_2 c b^{3, 93}_2 ∨ -b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ p_279 ∨ -b^{3, 94}_1 c b^{3, 93}_2 ∨ -b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ p_279 ∨ b^{3, 94}_0 c in DIMACS: 6668 -6669 6670 279 -6671 0 6668 -6669 6670 279 -6672 0 6668 -6669 6670 279 6673 0 c 1-1 --> 0 c (-b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ b^{3, 93}_0 ∧ -p_279) -> (-b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ -b^{3, 94}_0) c in CNF: c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ p_279 ∨ -b^{3, 94}_2 c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ p_279 ∨ -b^{3, 94}_1 c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ p_279 ∨ -b^{3, 94}_0 c in DIMACS: 6668 6669 -6670 279 -6671 0 6668 6669 -6670 279 -6672 0 6668 6669 -6670 279 -6673 0 c 0-1 --> -1 c (-b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ -b^{3, 93}_0 ∧ -p_279) -> ( b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ b^{3, 94}_0) c in CNF: c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ p_279 ∨ b^{3, 94}_2 c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ p_279 ∨ -b^{3, 94}_1 c b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ p_279 ∨ b^{3, 94}_0 c in DIMACS: 6668 6669 6670 279 6671 0 6668 6669 6670 279 -6672 0 6668 6669 6670 279 6673 0 c -1-1 --> -2 c ( b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ b^{3, 93}_0 ∧ -p_279) -> ( b^{3, 94}_2 ∧ b^{3, 94}_1 ∧ -b^{3, 94}_0) c in CNF: c -b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ p_279 ∨ b^{3, 94}_2 c -b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ p_279 ∨ b^{3, 94}_1 c -b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ p_279 ∨ -b^{3, 94}_0 c in DIMACS: -6668 6669 -6670 279 6671 0 -6668 6669 -6670 279 6672 0 -6668 6669 -6670 279 -6673 0 c -2-1 --> break c ( b^{3, 93}_2 ∧ b^{3, 93}_1 ∧ -b^{3, 93}_0 ∧ -p_279) -> break c in CNF: c -b^{3, 93}_2 ∨ -b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ p_279 ∨ break c in DIMACS: -6668 -6669 6670 279 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 93}_2 ∧ -b^{3, 93}_1 ∧ -b^{3, 93}_0 ∧ true) c in CNF: c -b^{3, 93}_2 ∨ b^{3, 93}_1 ∨ b^{3, 93}_0 ∨ false c in DIMACS: -6668 6669 6670 0 c 3 does not represent an automaton state. c -(-b^{3, 93}_2 ∧ b^{3, 93}_1 ∧ b^{3, 93}_0 ∧ true) c in CNF: c b^{3, 93}_2 ∨ -b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ false c in DIMACS: 6668 -6669 -6670 0 c -3 does not represent an automaton state. c -( b^{3, 93}_2 ∧ b^{3, 93}_1 ∧ b^{3, 93}_0 ∧ true) c in CNF: c -b^{3, 93}_2 ∨ -b^{3, 93}_1 ∨ -b^{3, 93}_0 ∨ false c in DIMACS: -6668 -6669 -6670 0 c i = 94 c -2+1 --> -1 c ( b^{3, 94}_2 ∧ b^{3, 94}_1 ∧ -b^{3, 94}_0 ∧ p_282) -> ( b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ b^{3, 95}_0) c in CNF: c -b^{3, 94}_2 ∨ -b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ -p_282 ∨ b^{3, 95}_2 c -b^{3, 94}_2 ∨ -b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ -p_282 ∨ -b^{3, 95}_1 c -b^{3, 94}_2 ∨ -b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ -p_282 ∨ b^{3, 95}_0 c in DIMACS: -6671 -6672 6673 -282 6674 0 -6671 -6672 6673 -282 -6675 0 -6671 -6672 6673 -282 6676 0 c -1+1 --> 0 c ( b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ b^{3, 94}_0 ∧ p_282) -> (-b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ -b^{3, 95}_0) c in CNF: c -b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ -p_282 ∨ -b^{3, 95}_2 c -b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ -p_282 ∨ -b^{3, 95}_1 c -b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ -p_282 ∨ -b^{3, 95}_0 c in DIMACS: -6671 6672 -6673 -282 -6674 0 -6671 6672 -6673 -282 -6675 0 -6671 6672 -6673 -282 -6676 0 c 0+1 --> 1 c (-b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ -b^{3, 94}_0 ∧ p_282) -> (-b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ b^{3, 95}_0) c in CNF: c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ -p_282 ∨ -b^{3, 95}_2 c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ -p_282 ∨ -b^{3, 95}_1 c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ -p_282 ∨ b^{3, 95}_0 c in DIMACS: 6671 6672 6673 -282 -6674 0 6671 6672 6673 -282 -6675 0 6671 6672 6673 -282 6676 0 c 1+1 --> 2 c (-b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ b^{3, 94}_0 ∧ p_282) -> (-b^{3, 95}_2 ∧ b^{3, 95}_1 ∧ -b^{3, 95}_0) c in CNF: c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ -p_282 ∨ -b^{3, 95}_2 c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ -p_282 ∨ b^{3, 95}_1 c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ -p_282 ∨ -b^{3, 95}_0 c in DIMACS: 6671 6672 -6673 -282 -6674 0 6671 6672 -6673 -282 6675 0 6671 6672 -6673 -282 -6676 0 c 2+1 --> break c (-b^{3, 94}_2 ∧ b^{3, 94}_1 ∧ -b^{3, 94}_0 ∧ p_282) -> break c in CNF: c b^{3, 94}_2 ∨ -b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ -p_282 ∨ break c in DIMACS: 6671 -6672 6673 -282 1162 0 c 2-1 --> 1 c (-b^{3, 94}_2 ∧ b^{3, 94}_1 ∧ -b^{3, 94}_0 ∧ -p_282) -> (-b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ b^{3, 95}_0) c in CNF: c b^{3, 94}_2 ∨ -b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ p_282 ∨ -b^{3, 95}_2 c b^{3, 94}_2 ∨ -b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ p_282 ∨ -b^{3, 95}_1 c b^{3, 94}_2 ∨ -b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ p_282 ∨ b^{3, 95}_0 c in DIMACS: 6671 -6672 6673 282 -6674 0 6671 -6672 6673 282 -6675 0 6671 -6672 6673 282 6676 0 c 1-1 --> 0 c (-b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ b^{3, 94}_0 ∧ -p_282) -> (-b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ -b^{3, 95}_0) c in CNF: c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ p_282 ∨ -b^{3, 95}_2 c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ p_282 ∨ -b^{3, 95}_1 c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ p_282 ∨ -b^{3, 95}_0 c in DIMACS: 6671 6672 -6673 282 -6674 0 6671 6672 -6673 282 -6675 0 6671 6672 -6673 282 -6676 0 c 0-1 --> -1 c (-b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ -b^{3, 94}_0 ∧ -p_282) -> ( b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ b^{3, 95}_0) c in CNF: c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ p_282 ∨ b^{3, 95}_2 c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ p_282 ∨ -b^{3, 95}_1 c b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ p_282 ∨ b^{3, 95}_0 c in DIMACS: 6671 6672 6673 282 6674 0 6671 6672 6673 282 -6675 0 6671 6672 6673 282 6676 0 c -1-1 --> -2 c ( b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ b^{3, 94}_0 ∧ -p_282) -> ( b^{3, 95}_2 ∧ b^{3, 95}_1 ∧ -b^{3, 95}_0) c in CNF: c -b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ p_282 ∨ b^{3, 95}_2 c -b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ p_282 ∨ b^{3, 95}_1 c -b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ p_282 ∨ -b^{3, 95}_0 c in DIMACS: -6671 6672 -6673 282 6674 0 -6671 6672 -6673 282 6675 0 -6671 6672 -6673 282 -6676 0 c -2-1 --> break c ( b^{3, 94}_2 ∧ b^{3, 94}_1 ∧ -b^{3, 94}_0 ∧ -p_282) -> break c in CNF: c -b^{3, 94}_2 ∨ -b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ p_282 ∨ break c in DIMACS: -6671 -6672 6673 282 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 94}_2 ∧ -b^{3, 94}_1 ∧ -b^{3, 94}_0 ∧ true) c in CNF: c -b^{3, 94}_2 ∨ b^{3, 94}_1 ∨ b^{3, 94}_0 ∨ false c in DIMACS: -6671 6672 6673 0 c 3 does not represent an automaton state. c -(-b^{3, 94}_2 ∧ b^{3, 94}_1 ∧ b^{3, 94}_0 ∧ true) c in CNF: c b^{3, 94}_2 ∨ -b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ false c in DIMACS: 6671 -6672 -6673 0 c -3 does not represent an automaton state. c -( b^{3, 94}_2 ∧ b^{3, 94}_1 ∧ b^{3, 94}_0 ∧ true) c in CNF: c -b^{3, 94}_2 ∨ -b^{3, 94}_1 ∨ -b^{3, 94}_0 ∨ false c in DIMACS: -6671 -6672 -6673 0 c i = 95 c -2+1 --> -1 c ( b^{3, 95}_2 ∧ b^{3, 95}_1 ∧ -b^{3, 95}_0 ∧ p_285) -> ( b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ b^{3, 96}_0) c in CNF: c -b^{3, 95}_2 ∨ -b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ -p_285 ∨ b^{3, 96}_2 c -b^{3, 95}_2 ∨ -b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ -p_285 ∨ -b^{3, 96}_1 c -b^{3, 95}_2 ∨ -b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ -p_285 ∨ b^{3, 96}_0 c in DIMACS: -6674 -6675 6676 -285 6677 0 -6674 -6675 6676 -285 -6678 0 -6674 -6675 6676 -285 6679 0 c -1+1 --> 0 c ( b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ b^{3, 95}_0 ∧ p_285) -> (-b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ -b^{3, 96}_0) c in CNF: c -b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ -p_285 ∨ -b^{3, 96}_2 c -b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ -p_285 ∨ -b^{3, 96}_1 c -b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ -p_285 ∨ -b^{3, 96}_0 c in DIMACS: -6674 6675 -6676 -285 -6677 0 -6674 6675 -6676 -285 -6678 0 -6674 6675 -6676 -285 -6679 0 c 0+1 --> 1 c (-b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ -b^{3, 95}_0 ∧ p_285) -> (-b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ b^{3, 96}_0) c in CNF: c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ -p_285 ∨ -b^{3, 96}_2 c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ -p_285 ∨ -b^{3, 96}_1 c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ -p_285 ∨ b^{3, 96}_0 c in DIMACS: 6674 6675 6676 -285 -6677 0 6674 6675 6676 -285 -6678 0 6674 6675 6676 -285 6679 0 c 1+1 --> 2 c (-b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ b^{3, 95}_0 ∧ p_285) -> (-b^{3, 96}_2 ∧ b^{3, 96}_1 ∧ -b^{3, 96}_0) c in CNF: c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ -p_285 ∨ -b^{3, 96}_2 c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ -p_285 ∨ b^{3, 96}_1 c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ -p_285 ∨ -b^{3, 96}_0 c in DIMACS: 6674 6675 -6676 -285 -6677 0 6674 6675 -6676 -285 6678 0 6674 6675 -6676 -285 -6679 0 c 2+1 --> break c (-b^{3, 95}_2 ∧ b^{3, 95}_1 ∧ -b^{3, 95}_0 ∧ p_285) -> break c in CNF: c b^{3, 95}_2 ∨ -b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ -p_285 ∨ break c in DIMACS: 6674 -6675 6676 -285 1162 0 c 2-1 --> 1 c (-b^{3, 95}_2 ∧ b^{3, 95}_1 ∧ -b^{3, 95}_0 ∧ -p_285) -> (-b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ b^{3, 96}_0) c in CNF: c b^{3, 95}_2 ∨ -b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ p_285 ∨ -b^{3, 96}_2 c b^{3, 95}_2 ∨ -b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ p_285 ∨ -b^{3, 96}_1 c b^{3, 95}_2 ∨ -b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ p_285 ∨ b^{3, 96}_0 c in DIMACS: 6674 -6675 6676 285 -6677 0 6674 -6675 6676 285 -6678 0 6674 -6675 6676 285 6679 0 c 1-1 --> 0 c (-b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ b^{3, 95}_0 ∧ -p_285) -> (-b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ -b^{3, 96}_0) c in CNF: c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ p_285 ∨ -b^{3, 96}_2 c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ p_285 ∨ -b^{3, 96}_1 c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ p_285 ∨ -b^{3, 96}_0 c in DIMACS: 6674 6675 -6676 285 -6677 0 6674 6675 -6676 285 -6678 0 6674 6675 -6676 285 -6679 0 c 0-1 --> -1 c (-b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ -b^{3, 95}_0 ∧ -p_285) -> ( b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ b^{3, 96}_0) c in CNF: c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ p_285 ∨ b^{3, 96}_2 c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ p_285 ∨ -b^{3, 96}_1 c b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ p_285 ∨ b^{3, 96}_0 c in DIMACS: 6674 6675 6676 285 6677 0 6674 6675 6676 285 -6678 0 6674 6675 6676 285 6679 0 c -1-1 --> -2 c ( b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ b^{3, 95}_0 ∧ -p_285) -> ( b^{3, 96}_2 ∧ b^{3, 96}_1 ∧ -b^{3, 96}_0) c in CNF: c -b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ p_285 ∨ b^{3, 96}_2 c -b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ p_285 ∨ b^{3, 96}_1 c -b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ p_285 ∨ -b^{3, 96}_0 c in DIMACS: -6674 6675 -6676 285 6677 0 -6674 6675 -6676 285 6678 0 -6674 6675 -6676 285 -6679 0 c -2-1 --> break c ( b^{3, 95}_2 ∧ b^{3, 95}_1 ∧ -b^{3, 95}_0 ∧ -p_285) -> break c in CNF: c -b^{3, 95}_2 ∨ -b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ p_285 ∨ break c in DIMACS: -6674 -6675 6676 285 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 95}_2 ∧ -b^{3, 95}_1 ∧ -b^{3, 95}_0 ∧ true) c in CNF: c -b^{3, 95}_2 ∨ b^{3, 95}_1 ∨ b^{3, 95}_0 ∨ false c in DIMACS: -6674 6675 6676 0 c 3 does not represent an automaton state. c -(-b^{3, 95}_2 ∧ b^{3, 95}_1 ∧ b^{3, 95}_0 ∧ true) c in CNF: c b^{3, 95}_2 ∨ -b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ false c in DIMACS: 6674 -6675 -6676 0 c -3 does not represent an automaton state. c -( b^{3, 95}_2 ∧ b^{3, 95}_1 ∧ b^{3, 95}_0 ∧ true) c in CNF: c -b^{3, 95}_2 ∨ -b^{3, 95}_1 ∨ -b^{3, 95}_0 ∨ false c in DIMACS: -6674 -6675 -6676 0 c i = 96 c -2+1 --> -1 c ( b^{3, 96}_2 ∧ b^{3, 96}_1 ∧ -b^{3, 96}_0 ∧ p_288) -> ( b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ b^{3, 97}_0) c in CNF: c -b^{3, 96}_2 ∨ -b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ -p_288 ∨ b^{3, 97}_2 c -b^{3, 96}_2 ∨ -b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ -p_288 ∨ -b^{3, 97}_1 c -b^{3, 96}_2 ∨ -b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ -p_288 ∨ b^{3, 97}_0 c in DIMACS: -6677 -6678 6679 -288 6680 0 -6677 -6678 6679 -288 -6681 0 -6677 -6678 6679 -288 6682 0 c -1+1 --> 0 c ( b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ b^{3, 96}_0 ∧ p_288) -> (-b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ -b^{3, 97}_0) c in CNF: c -b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ -p_288 ∨ -b^{3, 97}_2 c -b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ -p_288 ∨ -b^{3, 97}_1 c -b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ -p_288 ∨ -b^{3, 97}_0 c in DIMACS: -6677 6678 -6679 -288 -6680 0 -6677 6678 -6679 -288 -6681 0 -6677 6678 -6679 -288 -6682 0 c 0+1 --> 1 c (-b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ -b^{3, 96}_0 ∧ p_288) -> (-b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ b^{3, 97}_0) c in CNF: c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ -p_288 ∨ -b^{3, 97}_2 c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ -p_288 ∨ -b^{3, 97}_1 c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ -p_288 ∨ b^{3, 97}_0 c in DIMACS: 6677 6678 6679 -288 -6680 0 6677 6678 6679 -288 -6681 0 6677 6678 6679 -288 6682 0 c 1+1 --> 2 c (-b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ b^{3, 96}_0 ∧ p_288) -> (-b^{3, 97}_2 ∧ b^{3, 97}_1 ∧ -b^{3, 97}_0) c in CNF: c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ -p_288 ∨ -b^{3, 97}_2 c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ -p_288 ∨ b^{3, 97}_1 c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ -p_288 ∨ -b^{3, 97}_0 c in DIMACS: 6677 6678 -6679 -288 -6680 0 6677 6678 -6679 -288 6681 0 6677 6678 -6679 -288 -6682 0 c 2+1 --> break c (-b^{3, 96}_2 ∧ b^{3, 96}_1 ∧ -b^{3, 96}_0 ∧ p_288) -> break c in CNF: c b^{3, 96}_2 ∨ -b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ -p_288 ∨ break c in DIMACS: 6677 -6678 6679 -288 1162 0 c 2-1 --> 1 c (-b^{3, 96}_2 ∧ b^{3, 96}_1 ∧ -b^{3, 96}_0 ∧ -p_288) -> (-b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ b^{3, 97}_0) c in CNF: c b^{3, 96}_2 ∨ -b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ p_288 ∨ -b^{3, 97}_2 c b^{3, 96}_2 ∨ -b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ p_288 ∨ -b^{3, 97}_1 c b^{3, 96}_2 ∨ -b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ p_288 ∨ b^{3, 97}_0 c in DIMACS: 6677 -6678 6679 288 -6680 0 6677 -6678 6679 288 -6681 0 6677 -6678 6679 288 6682 0 c 1-1 --> 0 c (-b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ b^{3, 96}_0 ∧ -p_288) -> (-b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ -b^{3, 97}_0) c in CNF: c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ p_288 ∨ -b^{3, 97}_2 c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ p_288 ∨ -b^{3, 97}_1 c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ p_288 ∨ -b^{3, 97}_0 c in DIMACS: 6677 6678 -6679 288 -6680 0 6677 6678 -6679 288 -6681 0 6677 6678 -6679 288 -6682 0 c 0-1 --> -1 c (-b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ -b^{3, 96}_0 ∧ -p_288) -> ( b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ b^{3, 97}_0) c in CNF: c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ p_288 ∨ b^{3, 97}_2 c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ p_288 ∨ -b^{3, 97}_1 c b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ p_288 ∨ b^{3, 97}_0 c in DIMACS: 6677 6678 6679 288 6680 0 6677 6678 6679 288 -6681 0 6677 6678 6679 288 6682 0 c -1-1 --> -2 c ( b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ b^{3, 96}_0 ∧ -p_288) -> ( b^{3, 97}_2 ∧ b^{3, 97}_1 ∧ -b^{3, 97}_0) c in CNF: c -b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ p_288 ∨ b^{3, 97}_2 c -b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ p_288 ∨ b^{3, 97}_1 c -b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ p_288 ∨ -b^{3, 97}_0 c in DIMACS: -6677 6678 -6679 288 6680 0 -6677 6678 -6679 288 6681 0 -6677 6678 -6679 288 -6682 0 c -2-1 --> break c ( b^{3, 96}_2 ∧ b^{3, 96}_1 ∧ -b^{3, 96}_0 ∧ -p_288) -> break c in CNF: c -b^{3, 96}_2 ∨ -b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ p_288 ∨ break c in DIMACS: -6677 -6678 6679 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 96}_2 ∧ -b^{3, 96}_1 ∧ -b^{3, 96}_0 ∧ true) c in CNF: c -b^{3, 96}_2 ∨ b^{3, 96}_1 ∨ b^{3, 96}_0 ∨ false c in DIMACS: -6677 6678 6679 0 c 3 does not represent an automaton state. c -(-b^{3, 96}_2 ∧ b^{3, 96}_1 ∧ b^{3, 96}_0 ∧ true) c in CNF: c b^{3, 96}_2 ∨ -b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ false c in DIMACS: 6677 -6678 -6679 0 c -3 does not represent an automaton state. c -( b^{3, 96}_2 ∧ b^{3, 96}_1 ∧ b^{3, 96}_0 ∧ true) c in CNF: c -b^{3, 96}_2 ∨ -b^{3, 96}_1 ∨ -b^{3, 96}_0 ∨ false c in DIMACS: -6677 -6678 -6679 0 c i = 97 c -2+1 --> -1 c ( b^{3, 97}_2 ∧ b^{3, 97}_1 ∧ -b^{3, 97}_0 ∧ p_291) -> ( b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ b^{3, 98}_0) c in CNF: c -b^{3, 97}_2 ∨ -b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ -p_291 ∨ b^{3, 98}_2 c -b^{3, 97}_2 ∨ -b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ -p_291 ∨ -b^{3, 98}_1 c -b^{3, 97}_2 ∨ -b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ -p_291 ∨ b^{3, 98}_0 c in DIMACS: -6680 -6681 6682 -291 6683 0 -6680 -6681 6682 -291 -6684 0 -6680 -6681 6682 -291 6685 0 c -1+1 --> 0 c ( b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ b^{3, 97}_0 ∧ p_291) -> (-b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ -b^{3, 98}_0) c in CNF: c -b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ -p_291 ∨ -b^{3, 98}_2 c -b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ -p_291 ∨ -b^{3, 98}_1 c -b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ -p_291 ∨ -b^{3, 98}_0 c in DIMACS: -6680 6681 -6682 -291 -6683 0 -6680 6681 -6682 -291 -6684 0 -6680 6681 -6682 -291 -6685 0 c 0+1 --> 1 c (-b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ -b^{3, 97}_0 ∧ p_291) -> (-b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ b^{3, 98}_0) c in CNF: c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ -p_291 ∨ -b^{3, 98}_2 c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ -p_291 ∨ -b^{3, 98}_1 c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ -p_291 ∨ b^{3, 98}_0 c in DIMACS: 6680 6681 6682 -291 -6683 0 6680 6681 6682 -291 -6684 0 6680 6681 6682 -291 6685 0 c 1+1 --> 2 c (-b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ b^{3, 97}_0 ∧ p_291) -> (-b^{3, 98}_2 ∧ b^{3, 98}_1 ∧ -b^{3, 98}_0) c in CNF: c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ -p_291 ∨ -b^{3, 98}_2 c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ -p_291 ∨ b^{3, 98}_1 c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ -p_291 ∨ -b^{3, 98}_0 c in DIMACS: 6680 6681 -6682 -291 -6683 0 6680 6681 -6682 -291 6684 0 6680 6681 -6682 -291 -6685 0 c 2+1 --> break c (-b^{3, 97}_2 ∧ b^{3, 97}_1 ∧ -b^{3, 97}_0 ∧ p_291) -> break c in CNF: c b^{3, 97}_2 ∨ -b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ -p_291 ∨ break c in DIMACS: 6680 -6681 6682 -291 1162 0 c 2-1 --> 1 c (-b^{3, 97}_2 ∧ b^{3, 97}_1 ∧ -b^{3, 97}_0 ∧ -p_291) -> (-b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ b^{3, 98}_0) c in CNF: c b^{3, 97}_2 ∨ -b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ p_291 ∨ -b^{3, 98}_2 c b^{3, 97}_2 ∨ -b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ p_291 ∨ -b^{3, 98}_1 c b^{3, 97}_2 ∨ -b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ p_291 ∨ b^{3, 98}_0 c in DIMACS: 6680 -6681 6682 291 -6683 0 6680 -6681 6682 291 -6684 0 6680 -6681 6682 291 6685 0 c 1-1 --> 0 c (-b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ b^{3, 97}_0 ∧ -p_291) -> (-b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ -b^{3, 98}_0) c in CNF: c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ p_291 ∨ -b^{3, 98}_2 c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ p_291 ∨ -b^{3, 98}_1 c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ p_291 ∨ -b^{3, 98}_0 c in DIMACS: 6680 6681 -6682 291 -6683 0 6680 6681 -6682 291 -6684 0 6680 6681 -6682 291 -6685 0 c 0-1 --> -1 c (-b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ -b^{3, 97}_0 ∧ -p_291) -> ( b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ b^{3, 98}_0) c in CNF: c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ p_291 ∨ b^{3, 98}_2 c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ p_291 ∨ -b^{3, 98}_1 c b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ p_291 ∨ b^{3, 98}_0 c in DIMACS: 6680 6681 6682 291 6683 0 6680 6681 6682 291 -6684 0 6680 6681 6682 291 6685 0 c -1-1 --> -2 c ( b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ b^{3, 97}_0 ∧ -p_291) -> ( b^{3, 98}_2 ∧ b^{3, 98}_1 ∧ -b^{3, 98}_0) c in CNF: c -b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ p_291 ∨ b^{3, 98}_2 c -b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ p_291 ∨ b^{3, 98}_1 c -b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ p_291 ∨ -b^{3, 98}_0 c in DIMACS: -6680 6681 -6682 291 6683 0 -6680 6681 -6682 291 6684 0 -6680 6681 -6682 291 -6685 0 c -2-1 --> break c ( b^{3, 97}_2 ∧ b^{3, 97}_1 ∧ -b^{3, 97}_0 ∧ -p_291) -> break c in CNF: c -b^{3, 97}_2 ∨ -b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ p_291 ∨ break c in DIMACS: -6680 -6681 6682 291 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 97}_2 ∧ -b^{3, 97}_1 ∧ -b^{3, 97}_0 ∧ true) c in CNF: c -b^{3, 97}_2 ∨ b^{3, 97}_1 ∨ b^{3, 97}_0 ∨ false c in DIMACS: -6680 6681 6682 0 c 3 does not represent an automaton state. c -(-b^{3, 97}_2 ∧ b^{3, 97}_1 ∧ b^{3, 97}_0 ∧ true) c in CNF: c b^{3, 97}_2 ∨ -b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ false c in DIMACS: 6680 -6681 -6682 0 c -3 does not represent an automaton state. c -( b^{3, 97}_2 ∧ b^{3, 97}_1 ∧ b^{3, 97}_0 ∧ true) c in CNF: c -b^{3, 97}_2 ∨ -b^{3, 97}_1 ∨ -b^{3, 97}_0 ∨ false c in DIMACS: -6680 -6681 -6682 0 c i = 98 c -2+1 --> -1 c ( b^{3, 98}_2 ∧ b^{3, 98}_1 ∧ -b^{3, 98}_0 ∧ p_294) -> ( b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ b^{3, 99}_0) c in CNF: c -b^{3, 98}_2 ∨ -b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ -p_294 ∨ b^{3, 99}_2 c -b^{3, 98}_2 ∨ -b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ -p_294 ∨ -b^{3, 99}_1 c -b^{3, 98}_2 ∨ -b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ -p_294 ∨ b^{3, 99}_0 c in DIMACS: -6683 -6684 6685 -294 6686 0 -6683 -6684 6685 -294 -6687 0 -6683 -6684 6685 -294 6688 0 c -1+1 --> 0 c ( b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ b^{3, 98}_0 ∧ p_294) -> (-b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ -b^{3, 99}_0) c in CNF: c -b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ -p_294 ∨ -b^{3, 99}_2 c -b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ -p_294 ∨ -b^{3, 99}_1 c -b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ -p_294 ∨ -b^{3, 99}_0 c in DIMACS: -6683 6684 -6685 -294 -6686 0 -6683 6684 -6685 -294 -6687 0 -6683 6684 -6685 -294 -6688 0 c 0+1 --> 1 c (-b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ -b^{3, 98}_0 ∧ p_294) -> (-b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ b^{3, 99}_0) c in CNF: c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ -p_294 ∨ -b^{3, 99}_2 c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ -p_294 ∨ -b^{3, 99}_1 c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ -p_294 ∨ b^{3, 99}_0 c in DIMACS: 6683 6684 6685 -294 -6686 0 6683 6684 6685 -294 -6687 0 6683 6684 6685 -294 6688 0 c 1+1 --> 2 c (-b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ b^{3, 98}_0 ∧ p_294) -> (-b^{3, 99}_2 ∧ b^{3, 99}_1 ∧ -b^{3, 99}_0) c in CNF: c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ -p_294 ∨ -b^{3, 99}_2 c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ -p_294 ∨ b^{3, 99}_1 c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ -p_294 ∨ -b^{3, 99}_0 c in DIMACS: 6683 6684 -6685 -294 -6686 0 6683 6684 -6685 -294 6687 0 6683 6684 -6685 -294 -6688 0 c 2+1 --> break c (-b^{3, 98}_2 ∧ b^{3, 98}_1 ∧ -b^{3, 98}_0 ∧ p_294) -> break c in CNF: c b^{3, 98}_2 ∨ -b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ -p_294 ∨ break c in DIMACS: 6683 -6684 6685 -294 1162 0 c 2-1 --> 1 c (-b^{3, 98}_2 ∧ b^{3, 98}_1 ∧ -b^{3, 98}_0 ∧ -p_294) -> (-b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ b^{3, 99}_0) c in CNF: c b^{3, 98}_2 ∨ -b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ p_294 ∨ -b^{3, 99}_2 c b^{3, 98}_2 ∨ -b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ p_294 ∨ -b^{3, 99}_1 c b^{3, 98}_2 ∨ -b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ p_294 ∨ b^{3, 99}_0 c in DIMACS: 6683 -6684 6685 294 -6686 0 6683 -6684 6685 294 -6687 0 6683 -6684 6685 294 6688 0 c 1-1 --> 0 c (-b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ b^{3, 98}_0 ∧ -p_294) -> (-b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ -b^{3, 99}_0) c in CNF: c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ p_294 ∨ -b^{3, 99}_2 c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ p_294 ∨ -b^{3, 99}_1 c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ p_294 ∨ -b^{3, 99}_0 c in DIMACS: 6683 6684 -6685 294 -6686 0 6683 6684 -6685 294 -6687 0 6683 6684 -6685 294 -6688 0 c 0-1 --> -1 c (-b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ -b^{3, 98}_0 ∧ -p_294) -> ( b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ b^{3, 99}_0) c in CNF: c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ p_294 ∨ b^{3, 99}_2 c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ p_294 ∨ -b^{3, 99}_1 c b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ p_294 ∨ b^{3, 99}_0 c in DIMACS: 6683 6684 6685 294 6686 0 6683 6684 6685 294 -6687 0 6683 6684 6685 294 6688 0 c -1-1 --> -2 c ( b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ b^{3, 98}_0 ∧ -p_294) -> ( b^{3, 99}_2 ∧ b^{3, 99}_1 ∧ -b^{3, 99}_0) c in CNF: c -b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ p_294 ∨ b^{3, 99}_2 c -b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ p_294 ∨ b^{3, 99}_1 c -b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ p_294 ∨ -b^{3, 99}_0 c in DIMACS: -6683 6684 -6685 294 6686 0 -6683 6684 -6685 294 6687 0 -6683 6684 -6685 294 -6688 0 c -2-1 --> break c ( b^{3, 98}_2 ∧ b^{3, 98}_1 ∧ -b^{3, 98}_0 ∧ -p_294) -> break c in CNF: c -b^{3, 98}_2 ∨ -b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ p_294 ∨ break c in DIMACS: -6683 -6684 6685 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 98}_2 ∧ -b^{3, 98}_1 ∧ -b^{3, 98}_0 ∧ true) c in CNF: c -b^{3, 98}_2 ∨ b^{3, 98}_1 ∨ b^{3, 98}_0 ∨ false c in DIMACS: -6683 6684 6685 0 c 3 does not represent an automaton state. c -(-b^{3, 98}_2 ∧ b^{3, 98}_1 ∧ b^{3, 98}_0 ∧ true) c in CNF: c b^{3, 98}_2 ∨ -b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ false c in DIMACS: 6683 -6684 -6685 0 c -3 does not represent an automaton state. c -( b^{3, 98}_2 ∧ b^{3, 98}_1 ∧ b^{3, 98}_0 ∧ true) c in CNF: c -b^{3, 98}_2 ∨ -b^{3, 98}_1 ∨ -b^{3, 98}_0 ∨ false c in DIMACS: -6683 -6684 -6685 0 c i = 99 c -2+1 --> -1 c ( b^{3, 99}_2 ∧ b^{3, 99}_1 ∧ -b^{3, 99}_0 ∧ p_297) -> ( b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ b^{3, 100}_0) c in CNF: c -b^{3, 99}_2 ∨ -b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ -p_297 ∨ b^{3, 100}_2 c -b^{3, 99}_2 ∨ -b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ -p_297 ∨ -b^{3, 100}_1 c -b^{3, 99}_2 ∨ -b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ -p_297 ∨ b^{3, 100}_0 c in DIMACS: -6686 -6687 6688 -297 6689 0 -6686 -6687 6688 -297 -6690 0 -6686 -6687 6688 -297 6691 0 c -1+1 --> 0 c ( b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ b^{3, 99}_0 ∧ p_297) -> (-b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ -b^{3, 100}_0) c in CNF: c -b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ -p_297 ∨ -b^{3, 100}_2 c -b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ -p_297 ∨ -b^{3, 100}_1 c -b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ -p_297 ∨ -b^{3, 100}_0 c in DIMACS: -6686 6687 -6688 -297 -6689 0 -6686 6687 -6688 -297 -6690 0 -6686 6687 -6688 -297 -6691 0 c 0+1 --> 1 c (-b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ -b^{3, 99}_0 ∧ p_297) -> (-b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ b^{3, 100}_0) c in CNF: c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ -p_297 ∨ -b^{3, 100}_2 c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ -p_297 ∨ -b^{3, 100}_1 c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ -p_297 ∨ b^{3, 100}_0 c in DIMACS: 6686 6687 6688 -297 -6689 0 6686 6687 6688 -297 -6690 0 6686 6687 6688 -297 6691 0 c 1+1 --> 2 c (-b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ b^{3, 99}_0 ∧ p_297) -> (-b^{3, 100}_2 ∧ b^{3, 100}_1 ∧ -b^{3, 100}_0) c in CNF: c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ -p_297 ∨ -b^{3, 100}_2 c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ -p_297 ∨ b^{3, 100}_1 c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ -p_297 ∨ -b^{3, 100}_0 c in DIMACS: 6686 6687 -6688 -297 -6689 0 6686 6687 -6688 -297 6690 0 6686 6687 -6688 -297 -6691 0 c 2+1 --> break c (-b^{3, 99}_2 ∧ b^{3, 99}_1 ∧ -b^{3, 99}_0 ∧ p_297) -> break c in CNF: c b^{3, 99}_2 ∨ -b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ -p_297 ∨ break c in DIMACS: 6686 -6687 6688 -297 1162 0 c 2-1 --> 1 c (-b^{3, 99}_2 ∧ b^{3, 99}_1 ∧ -b^{3, 99}_0 ∧ -p_297) -> (-b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ b^{3, 100}_0) c in CNF: c b^{3, 99}_2 ∨ -b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ p_297 ∨ -b^{3, 100}_2 c b^{3, 99}_2 ∨ -b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ p_297 ∨ -b^{3, 100}_1 c b^{3, 99}_2 ∨ -b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ p_297 ∨ b^{3, 100}_0 c in DIMACS: 6686 -6687 6688 297 -6689 0 6686 -6687 6688 297 -6690 0 6686 -6687 6688 297 6691 0 c 1-1 --> 0 c (-b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ b^{3, 99}_0 ∧ -p_297) -> (-b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ -b^{3, 100}_0) c in CNF: c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ p_297 ∨ -b^{3, 100}_2 c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ p_297 ∨ -b^{3, 100}_1 c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ p_297 ∨ -b^{3, 100}_0 c in DIMACS: 6686 6687 -6688 297 -6689 0 6686 6687 -6688 297 -6690 0 6686 6687 -6688 297 -6691 0 c 0-1 --> -1 c (-b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ -b^{3, 99}_0 ∧ -p_297) -> ( b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ b^{3, 100}_0) c in CNF: c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ p_297 ∨ b^{3, 100}_2 c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ p_297 ∨ -b^{3, 100}_1 c b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ p_297 ∨ b^{3, 100}_0 c in DIMACS: 6686 6687 6688 297 6689 0 6686 6687 6688 297 -6690 0 6686 6687 6688 297 6691 0 c -1-1 --> -2 c ( b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ b^{3, 99}_0 ∧ -p_297) -> ( b^{3, 100}_2 ∧ b^{3, 100}_1 ∧ -b^{3, 100}_0) c in CNF: c -b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ p_297 ∨ b^{3, 100}_2 c -b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ p_297 ∨ b^{3, 100}_1 c -b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ p_297 ∨ -b^{3, 100}_0 c in DIMACS: -6686 6687 -6688 297 6689 0 -6686 6687 -6688 297 6690 0 -6686 6687 -6688 297 -6691 0 c -2-1 --> break c ( b^{3, 99}_2 ∧ b^{3, 99}_1 ∧ -b^{3, 99}_0 ∧ -p_297) -> break c in CNF: c -b^{3, 99}_2 ∨ -b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ p_297 ∨ break c in DIMACS: -6686 -6687 6688 297 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 99}_2 ∧ -b^{3, 99}_1 ∧ -b^{3, 99}_0 ∧ true) c in CNF: c -b^{3, 99}_2 ∨ b^{3, 99}_1 ∨ b^{3, 99}_0 ∨ false c in DIMACS: -6686 6687 6688 0 c 3 does not represent an automaton state. c -(-b^{3, 99}_2 ∧ b^{3, 99}_1 ∧ b^{3, 99}_0 ∧ true) c in CNF: c b^{3, 99}_2 ∨ -b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ false c in DIMACS: 6686 -6687 -6688 0 c -3 does not represent an automaton state. c -( b^{3, 99}_2 ∧ b^{3, 99}_1 ∧ b^{3, 99}_0 ∧ true) c in CNF: c -b^{3, 99}_2 ∨ -b^{3, 99}_1 ∨ -b^{3, 99}_0 ∨ false c in DIMACS: -6686 -6687 -6688 0 c i = 100 c -2+1 --> -1 c ( b^{3, 100}_2 ∧ b^{3, 100}_1 ∧ -b^{3, 100}_0 ∧ p_300) -> ( b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ b^{3, 101}_0) c in CNF: c -b^{3, 100}_2 ∨ -b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ -p_300 ∨ b^{3, 101}_2 c -b^{3, 100}_2 ∨ -b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ -p_300 ∨ -b^{3, 101}_1 c -b^{3, 100}_2 ∨ -b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ -p_300 ∨ b^{3, 101}_0 c in DIMACS: -6689 -6690 6691 -300 6692 0 -6689 -6690 6691 -300 -6693 0 -6689 -6690 6691 -300 6694 0 c -1+1 --> 0 c ( b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ b^{3, 100}_0 ∧ p_300) -> (-b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ -b^{3, 101}_0) c in CNF: c -b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ -p_300 ∨ -b^{3, 101}_2 c -b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ -p_300 ∨ -b^{3, 101}_1 c -b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ -p_300 ∨ -b^{3, 101}_0 c in DIMACS: -6689 6690 -6691 -300 -6692 0 -6689 6690 -6691 -300 -6693 0 -6689 6690 -6691 -300 -6694 0 c 0+1 --> 1 c (-b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ -b^{3, 100}_0 ∧ p_300) -> (-b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ b^{3, 101}_0) c in CNF: c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ -p_300 ∨ -b^{3, 101}_2 c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ -p_300 ∨ -b^{3, 101}_1 c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ -p_300 ∨ b^{3, 101}_0 c in DIMACS: 6689 6690 6691 -300 -6692 0 6689 6690 6691 -300 -6693 0 6689 6690 6691 -300 6694 0 c 1+1 --> 2 c (-b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ b^{3, 100}_0 ∧ p_300) -> (-b^{3, 101}_2 ∧ b^{3, 101}_1 ∧ -b^{3, 101}_0) c in CNF: c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ -p_300 ∨ -b^{3, 101}_2 c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ -p_300 ∨ b^{3, 101}_1 c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ -p_300 ∨ -b^{3, 101}_0 c in DIMACS: 6689 6690 -6691 -300 -6692 0 6689 6690 -6691 -300 6693 0 6689 6690 -6691 -300 -6694 0 c 2+1 --> break c (-b^{3, 100}_2 ∧ b^{3, 100}_1 ∧ -b^{3, 100}_0 ∧ p_300) -> break c in CNF: c b^{3, 100}_2 ∨ -b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ -p_300 ∨ break c in DIMACS: 6689 -6690 6691 -300 1162 0 c 2-1 --> 1 c (-b^{3, 100}_2 ∧ b^{3, 100}_1 ∧ -b^{3, 100}_0 ∧ -p_300) -> (-b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ b^{3, 101}_0) c in CNF: c b^{3, 100}_2 ∨ -b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ p_300 ∨ -b^{3, 101}_2 c b^{3, 100}_2 ∨ -b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ p_300 ∨ -b^{3, 101}_1 c b^{3, 100}_2 ∨ -b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ p_300 ∨ b^{3, 101}_0 c in DIMACS: 6689 -6690 6691 300 -6692 0 6689 -6690 6691 300 -6693 0 6689 -6690 6691 300 6694 0 c 1-1 --> 0 c (-b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ b^{3, 100}_0 ∧ -p_300) -> (-b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ -b^{3, 101}_0) c in CNF: c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ p_300 ∨ -b^{3, 101}_2 c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ p_300 ∨ -b^{3, 101}_1 c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ p_300 ∨ -b^{3, 101}_0 c in DIMACS: 6689 6690 -6691 300 -6692 0 6689 6690 -6691 300 -6693 0 6689 6690 -6691 300 -6694 0 c 0-1 --> -1 c (-b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ -b^{3, 100}_0 ∧ -p_300) -> ( b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ b^{3, 101}_0) c in CNF: c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ p_300 ∨ b^{3, 101}_2 c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ p_300 ∨ -b^{3, 101}_1 c b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ p_300 ∨ b^{3, 101}_0 c in DIMACS: 6689 6690 6691 300 6692 0 6689 6690 6691 300 -6693 0 6689 6690 6691 300 6694 0 c -1-1 --> -2 c ( b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ b^{3, 100}_0 ∧ -p_300) -> ( b^{3, 101}_2 ∧ b^{3, 101}_1 ∧ -b^{3, 101}_0) c in CNF: c -b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ p_300 ∨ b^{3, 101}_2 c -b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ p_300 ∨ b^{3, 101}_1 c -b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ p_300 ∨ -b^{3, 101}_0 c in DIMACS: -6689 6690 -6691 300 6692 0 -6689 6690 -6691 300 6693 0 -6689 6690 -6691 300 -6694 0 c -2-1 --> break c ( b^{3, 100}_2 ∧ b^{3, 100}_1 ∧ -b^{3, 100}_0 ∧ -p_300) -> break c in CNF: c -b^{3, 100}_2 ∨ -b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ p_300 ∨ break c in DIMACS: -6689 -6690 6691 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 100}_2 ∧ -b^{3, 100}_1 ∧ -b^{3, 100}_0 ∧ true) c in CNF: c -b^{3, 100}_2 ∨ b^{3, 100}_1 ∨ b^{3, 100}_0 ∨ false c in DIMACS: -6689 6690 6691 0 c 3 does not represent an automaton state. c -(-b^{3, 100}_2 ∧ b^{3, 100}_1 ∧ b^{3, 100}_0 ∧ true) c in CNF: c b^{3, 100}_2 ∨ -b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ false c in DIMACS: 6689 -6690 -6691 0 c -3 does not represent an automaton state. c -( b^{3, 100}_2 ∧ b^{3, 100}_1 ∧ b^{3, 100}_0 ∧ true) c in CNF: c -b^{3, 100}_2 ∨ -b^{3, 100}_1 ∨ -b^{3, 100}_0 ∨ false c in DIMACS: -6689 -6690 -6691 0 c i = 101 c -2+1 --> -1 c ( b^{3, 101}_2 ∧ b^{3, 101}_1 ∧ -b^{3, 101}_0 ∧ p_303) -> ( b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ b^{3, 102}_0) c in CNF: c -b^{3, 101}_2 ∨ -b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ -p_303 ∨ b^{3, 102}_2 c -b^{3, 101}_2 ∨ -b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ -p_303 ∨ -b^{3, 102}_1 c -b^{3, 101}_2 ∨ -b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ -p_303 ∨ b^{3, 102}_0 c in DIMACS: -6692 -6693 6694 -303 6695 0 -6692 -6693 6694 -303 -6696 0 -6692 -6693 6694 -303 6697 0 c -1+1 --> 0 c ( b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ b^{3, 101}_0 ∧ p_303) -> (-b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ -b^{3, 102}_0) c in CNF: c -b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ -p_303 ∨ -b^{3, 102}_2 c -b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ -p_303 ∨ -b^{3, 102}_1 c -b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ -p_303 ∨ -b^{3, 102}_0 c in DIMACS: -6692 6693 -6694 -303 -6695 0 -6692 6693 -6694 -303 -6696 0 -6692 6693 -6694 -303 -6697 0 c 0+1 --> 1 c (-b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ -b^{3, 101}_0 ∧ p_303) -> (-b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ b^{3, 102}_0) c in CNF: c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ -p_303 ∨ -b^{3, 102}_2 c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ -p_303 ∨ -b^{3, 102}_1 c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ -p_303 ∨ b^{3, 102}_0 c in DIMACS: 6692 6693 6694 -303 -6695 0 6692 6693 6694 -303 -6696 0 6692 6693 6694 -303 6697 0 c 1+1 --> 2 c (-b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ b^{3, 101}_0 ∧ p_303) -> (-b^{3, 102}_2 ∧ b^{3, 102}_1 ∧ -b^{3, 102}_0) c in CNF: c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ -p_303 ∨ -b^{3, 102}_2 c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ -p_303 ∨ b^{3, 102}_1 c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ -p_303 ∨ -b^{3, 102}_0 c in DIMACS: 6692 6693 -6694 -303 -6695 0 6692 6693 -6694 -303 6696 0 6692 6693 -6694 -303 -6697 0 c 2+1 --> break c (-b^{3, 101}_2 ∧ b^{3, 101}_1 ∧ -b^{3, 101}_0 ∧ p_303) -> break c in CNF: c b^{3, 101}_2 ∨ -b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ -p_303 ∨ break c in DIMACS: 6692 -6693 6694 -303 1162 0 c 2-1 --> 1 c (-b^{3, 101}_2 ∧ b^{3, 101}_1 ∧ -b^{3, 101}_0 ∧ -p_303) -> (-b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ b^{3, 102}_0) c in CNF: c b^{3, 101}_2 ∨ -b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ p_303 ∨ -b^{3, 102}_2 c b^{3, 101}_2 ∨ -b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ p_303 ∨ -b^{3, 102}_1 c b^{3, 101}_2 ∨ -b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ p_303 ∨ b^{3, 102}_0 c in DIMACS: 6692 -6693 6694 303 -6695 0 6692 -6693 6694 303 -6696 0 6692 -6693 6694 303 6697 0 c 1-1 --> 0 c (-b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ b^{3, 101}_0 ∧ -p_303) -> (-b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ -b^{3, 102}_0) c in CNF: c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ p_303 ∨ -b^{3, 102}_2 c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ p_303 ∨ -b^{3, 102}_1 c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ p_303 ∨ -b^{3, 102}_0 c in DIMACS: 6692 6693 -6694 303 -6695 0 6692 6693 -6694 303 -6696 0 6692 6693 -6694 303 -6697 0 c 0-1 --> -1 c (-b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ -b^{3, 101}_0 ∧ -p_303) -> ( b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ b^{3, 102}_0) c in CNF: c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ p_303 ∨ b^{3, 102}_2 c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ p_303 ∨ -b^{3, 102}_1 c b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ p_303 ∨ b^{3, 102}_0 c in DIMACS: 6692 6693 6694 303 6695 0 6692 6693 6694 303 -6696 0 6692 6693 6694 303 6697 0 c -1-1 --> -2 c ( b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ b^{3, 101}_0 ∧ -p_303) -> ( b^{3, 102}_2 ∧ b^{3, 102}_1 ∧ -b^{3, 102}_0) c in CNF: c -b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ p_303 ∨ b^{3, 102}_2 c -b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ p_303 ∨ b^{3, 102}_1 c -b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ p_303 ∨ -b^{3, 102}_0 c in DIMACS: -6692 6693 -6694 303 6695 0 -6692 6693 -6694 303 6696 0 -6692 6693 -6694 303 -6697 0 c -2-1 --> break c ( b^{3, 101}_2 ∧ b^{3, 101}_1 ∧ -b^{3, 101}_0 ∧ -p_303) -> break c in CNF: c -b^{3, 101}_2 ∨ -b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ p_303 ∨ break c in DIMACS: -6692 -6693 6694 303 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 101}_2 ∧ -b^{3, 101}_1 ∧ -b^{3, 101}_0 ∧ true) c in CNF: c -b^{3, 101}_2 ∨ b^{3, 101}_1 ∨ b^{3, 101}_0 ∨ false c in DIMACS: -6692 6693 6694 0 c 3 does not represent an automaton state. c -(-b^{3, 101}_2 ∧ b^{3, 101}_1 ∧ b^{3, 101}_0 ∧ true) c in CNF: c b^{3, 101}_2 ∨ -b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ false c in DIMACS: 6692 -6693 -6694 0 c -3 does not represent an automaton state. c -( b^{3, 101}_2 ∧ b^{3, 101}_1 ∧ b^{3, 101}_0 ∧ true) c in CNF: c -b^{3, 101}_2 ∨ -b^{3, 101}_1 ∨ -b^{3, 101}_0 ∨ false c in DIMACS: -6692 -6693 -6694 0 c i = 102 c -2+1 --> -1 c ( b^{3, 102}_2 ∧ b^{3, 102}_1 ∧ -b^{3, 102}_0 ∧ p_306) -> ( b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ b^{3, 103}_0) c in CNF: c -b^{3, 102}_2 ∨ -b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ -p_306 ∨ b^{3, 103}_2 c -b^{3, 102}_2 ∨ -b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ -p_306 ∨ -b^{3, 103}_1 c -b^{3, 102}_2 ∨ -b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ -p_306 ∨ b^{3, 103}_0 c in DIMACS: -6695 -6696 6697 -306 6698 0 -6695 -6696 6697 -306 -6699 0 -6695 -6696 6697 -306 6700 0 c -1+1 --> 0 c ( b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ b^{3, 102}_0 ∧ p_306) -> (-b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ -b^{3, 103}_0) c in CNF: c -b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ -p_306 ∨ -b^{3, 103}_2 c -b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ -p_306 ∨ -b^{3, 103}_1 c -b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ -p_306 ∨ -b^{3, 103}_0 c in DIMACS: -6695 6696 -6697 -306 -6698 0 -6695 6696 -6697 -306 -6699 0 -6695 6696 -6697 -306 -6700 0 c 0+1 --> 1 c (-b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ -b^{3, 102}_0 ∧ p_306) -> (-b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ b^{3, 103}_0) c in CNF: c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ -p_306 ∨ -b^{3, 103}_2 c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ -p_306 ∨ -b^{3, 103}_1 c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ -p_306 ∨ b^{3, 103}_0 c in DIMACS: 6695 6696 6697 -306 -6698 0 6695 6696 6697 -306 -6699 0 6695 6696 6697 -306 6700 0 c 1+1 --> 2 c (-b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ b^{3, 102}_0 ∧ p_306) -> (-b^{3, 103}_2 ∧ b^{3, 103}_1 ∧ -b^{3, 103}_0) c in CNF: c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ -p_306 ∨ -b^{3, 103}_2 c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ -p_306 ∨ b^{3, 103}_1 c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ -p_306 ∨ -b^{3, 103}_0 c in DIMACS: 6695 6696 -6697 -306 -6698 0 6695 6696 -6697 -306 6699 0 6695 6696 -6697 -306 -6700 0 c 2+1 --> break c (-b^{3, 102}_2 ∧ b^{3, 102}_1 ∧ -b^{3, 102}_0 ∧ p_306) -> break c in CNF: c b^{3, 102}_2 ∨ -b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ -p_306 ∨ break c in DIMACS: 6695 -6696 6697 -306 1162 0 c 2-1 --> 1 c (-b^{3, 102}_2 ∧ b^{3, 102}_1 ∧ -b^{3, 102}_0 ∧ -p_306) -> (-b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ b^{3, 103}_0) c in CNF: c b^{3, 102}_2 ∨ -b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ p_306 ∨ -b^{3, 103}_2 c b^{3, 102}_2 ∨ -b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ p_306 ∨ -b^{3, 103}_1 c b^{3, 102}_2 ∨ -b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ p_306 ∨ b^{3, 103}_0 c in DIMACS: 6695 -6696 6697 306 -6698 0 6695 -6696 6697 306 -6699 0 6695 -6696 6697 306 6700 0 c 1-1 --> 0 c (-b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ b^{3, 102}_0 ∧ -p_306) -> (-b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ -b^{3, 103}_0) c in CNF: c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ p_306 ∨ -b^{3, 103}_2 c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ p_306 ∨ -b^{3, 103}_1 c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ p_306 ∨ -b^{3, 103}_0 c in DIMACS: 6695 6696 -6697 306 -6698 0 6695 6696 -6697 306 -6699 0 6695 6696 -6697 306 -6700 0 c 0-1 --> -1 c (-b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ -b^{3, 102}_0 ∧ -p_306) -> ( b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ b^{3, 103}_0) c in CNF: c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ p_306 ∨ b^{3, 103}_2 c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ p_306 ∨ -b^{3, 103}_1 c b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ p_306 ∨ b^{3, 103}_0 c in DIMACS: 6695 6696 6697 306 6698 0 6695 6696 6697 306 -6699 0 6695 6696 6697 306 6700 0 c -1-1 --> -2 c ( b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ b^{3, 102}_0 ∧ -p_306) -> ( b^{3, 103}_2 ∧ b^{3, 103}_1 ∧ -b^{3, 103}_0) c in CNF: c -b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ p_306 ∨ b^{3, 103}_2 c -b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ p_306 ∨ b^{3, 103}_1 c -b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ p_306 ∨ -b^{3, 103}_0 c in DIMACS: -6695 6696 -6697 306 6698 0 -6695 6696 -6697 306 6699 0 -6695 6696 -6697 306 -6700 0 c -2-1 --> break c ( b^{3, 102}_2 ∧ b^{3, 102}_1 ∧ -b^{3, 102}_0 ∧ -p_306) -> break c in CNF: c -b^{3, 102}_2 ∨ -b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ p_306 ∨ break c in DIMACS: -6695 -6696 6697 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 102}_2 ∧ -b^{3, 102}_1 ∧ -b^{3, 102}_0 ∧ true) c in CNF: c -b^{3, 102}_2 ∨ b^{3, 102}_1 ∨ b^{3, 102}_0 ∨ false c in DIMACS: -6695 6696 6697 0 c 3 does not represent an automaton state. c -(-b^{3, 102}_2 ∧ b^{3, 102}_1 ∧ b^{3, 102}_0 ∧ true) c in CNF: c b^{3, 102}_2 ∨ -b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ false c in DIMACS: 6695 -6696 -6697 0 c -3 does not represent an automaton state. c -( b^{3, 102}_2 ∧ b^{3, 102}_1 ∧ b^{3, 102}_0 ∧ true) c in CNF: c -b^{3, 102}_2 ∨ -b^{3, 102}_1 ∨ -b^{3, 102}_0 ∨ false c in DIMACS: -6695 -6696 -6697 0 c i = 103 c -2+1 --> -1 c ( b^{3, 103}_2 ∧ b^{3, 103}_1 ∧ -b^{3, 103}_0 ∧ p_309) -> ( b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ b^{3, 104}_0) c in CNF: c -b^{3, 103}_2 ∨ -b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ -p_309 ∨ b^{3, 104}_2 c -b^{3, 103}_2 ∨ -b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ -p_309 ∨ -b^{3, 104}_1 c -b^{3, 103}_2 ∨ -b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ -p_309 ∨ b^{3, 104}_0 c in DIMACS: -6698 -6699 6700 -309 6701 0 -6698 -6699 6700 -309 -6702 0 -6698 -6699 6700 -309 6703 0 c -1+1 --> 0 c ( b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ b^{3, 103}_0 ∧ p_309) -> (-b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ -b^{3, 104}_0) c in CNF: c -b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ -p_309 ∨ -b^{3, 104}_2 c -b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ -p_309 ∨ -b^{3, 104}_1 c -b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ -p_309 ∨ -b^{3, 104}_0 c in DIMACS: -6698 6699 -6700 -309 -6701 0 -6698 6699 -6700 -309 -6702 0 -6698 6699 -6700 -309 -6703 0 c 0+1 --> 1 c (-b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ -b^{3, 103}_0 ∧ p_309) -> (-b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ b^{3, 104}_0) c in CNF: c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ -p_309 ∨ -b^{3, 104}_2 c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ -p_309 ∨ -b^{3, 104}_1 c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ -p_309 ∨ b^{3, 104}_0 c in DIMACS: 6698 6699 6700 -309 -6701 0 6698 6699 6700 -309 -6702 0 6698 6699 6700 -309 6703 0 c 1+1 --> 2 c (-b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ b^{3, 103}_0 ∧ p_309) -> (-b^{3, 104}_2 ∧ b^{3, 104}_1 ∧ -b^{3, 104}_0) c in CNF: c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ -p_309 ∨ -b^{3, 104}_2 c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ -p_309 ∨ b^{3, 104}_1 c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ -p_309 ∨ -b^{3, 104}_0 c in DIMACS: 6698 6699 -6700 -309 -6701 0 6698 6699 -6700 -309 6702 0 6698 6699 -6700 -309 -6703 0 c 2+1 --> break c (-b^{3, 103}_2 ∧ b^{3, 103}_1 ∧ -b^{3, 103}_0 ∧ p_309) -> break c in CNF: c b^{3, 103}_2 ∨ -b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ -p_309 ∨ break c in DIMACS: 6698 -6699 6700 -309 1162 0 c 2-1 --> 1 c (-b^{3, 103}_2 ∧ b^{3, 103}_1 ∧ -b^{3, 103}_0 ∧ -p_309) -> (-b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ b^{3, 104}_0) c in CNF: c b^{3, 103}_2 ∨ -b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ p_309 ∨ -b^{3, 104}_2 c b^{3, 103}_2 ∨ -b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ p_309 ∨ -b^{3, 104}_1 c b^{3, 103}_2 ∨ -b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ p_309 ∨ b^{3, 104}_0 c in DIMACS: 6698 -6699 6700 309 -6701 0 6698 -6699 6700 309 -6702 0 6698 -6699 6700 309 6703 0 c 1-1 --> 0 c (-b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ b^{3, 103}_0 ∧ -p_309) -> (-b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ -b^{3, 104}_0) c in CNF: c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ p_309 ∨ -b^{3, 104}_2 c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ p_309 ∨ -b^{3, 104}_1 c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ p_309 ∨ -b^{3, 104}_0 c in DIMACS: 6698 6699 -6700 309 -6701 0 6698 6699 -6700 309 -6702 0 6698 6699 -6700 309 -6703 0 c 0-1 --> -1 c (-b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ -b^{3, 103}_0 ∧ -p_309) -> ( b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ b^{3, 104}_0) c in CNF: c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ p_309 ∨ b^{3, 104}_2 c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ p_309 ∨ -b^{3, 104}_1 c b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ p_309 ∨ b^{3, 104}_0 c in DIMACS: 6698 6699 6700 309 6701 0 6698 6699 6700 309 -6702 0 6698 6699 6700 309 6703 0 c -1-1 --> -2 c ( b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ b^{3, 103}_0 ∧ -p_309) -> ( b^{3, 104}_2 ∧ b^{3, 104}_1 ∧ -b^{3, 104}_0) c in CNF: c -b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ p_309 ∨ b^{3, 104}_2 c -b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ p_309 ∨ b^{3, 104}_1 c -b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ p_309 ∨ -b^{3, 104}_0 c in DIMACS: -6698 6699 -6700 309 6701 0 -6698 6699 -6700 309 6702 0 -6698 6699 -6700 309 -6703 0 c -2-1 --> break c ( b^{3, 103}_2 ∧ b^{3, 103}_1 ∧ -b^{3, 103}_0 ∧ -p_309) -> break c in CNF: c -b^{3, 103}_2 ∨ -b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ p_309 ∨ break c in DIMACS: -6698 -6699 6700 309 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 103}_2 ∧ -b^{3, 103}_1 ∧ -b^{3, 103}_0 ∧ true) c in CNF: c -b^{3, 103}_2 ∨ b^{3, 103}_1 ∨ b^{3, 103}_0 ∨ false c in DIMACS: -6698 6699 6700 0 c 3 does not represent an automaton state. c -(-b^{3, 103}_2 ∧ b^{3, 103}_1 ∧ b^{3, 103}_0 ∧ true) c in CNF: c b^{3, 103}_2 ∨ -b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ false c in DIMACS: 6698 -6699 -6700 0 c -3 does not represent an automaton state. c -( b^{3, 103}_2 ∧ b^{3, 103}_1 ∧ b^{3, 103}_0 ∧ true) c in CNF: c -b^{3, 103}_2 ∨ -b^{3, 103}_1 ∨ -b^{3, 103}_0 ∨ false c in DIMACS: -6698 -6699 -6700 0 c i = 104 c -2+1 --> -1 c ( b^{3, 104}_2 ∧ b^{3, 104}_1 ∧ -b^{3, 104}_0 ∧ p_312) -> ( b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ b^{3, 105}_0) c in CNF: c -b^{3, 104}_2 ∨ -b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ -p_312 ∨ b^{3, 105}_2 c -b^{3, 104}_2 ∨ -b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ -p_312 ∨ -b^{3, 105}_1 c -b^{3, 104}_2 ∨ -b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ -p_312 ∨ b^{3, 105}_0 c in DIMACS: -6701 -6702 6703 -312 6704 0 -6701 -6702 6703 -312 -6705 0 -6701 -6702 6703 -312 6706 0 c -1+1 --> 0 c ( b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ b^{3, 104}_0 ∧ p_312) -> (-b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ -b^{3, 105}_0) c in CNF: c -b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ -p_312 ∨ -b^{3, 105}_2 c -b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ -p_312 ∨ -b^{3, 105}_1 c -b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ -p_312 ∨ -b^{3, 105}_0 c in DIMACS: -6701 6702 -6703 -312 -6704 0 -6701 6702 -6703 -312 -6705 0 -6701 6702 -6703 -312 -6706 0 c 0+1 --> 1 c (-b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ -b^{3, 104}_0 ∧ p_312) -> (-b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ b^{3, 105}_0) c in CNF: c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ -p_312 ∨ -b^{3, 105}_2 c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ -p_312 ∨ -b^{3, 105}_1 c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ -p_312 ∨ b^{3, 105}_0 c in DIMACS: 6701 6702 6703 -312 -6704 0 6701 6702 6703 -312 -6705 0 6701 6702 6703 -312 6706 0 c 1+1 --> 2 c (-b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ b^{3, 104}_0 ∧ p_312) -> (-b^{3, 105}_2 ∧ b^{3, 105}_1 ∧ -b^{3, 105}_0) c in CNF: c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ -p_312 ∨ -b^{3, 105}_2 c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ -p_312 ∨ b^{3, 105}_1 c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ -p_312 ∨ -b^{3, 105}_0 c in DIMACS: 6701 6702 -6703 -312 -6704 0 6701 6702 -6703 -312 6705 0 6701 6702 -6703 -312 -6706 0 c 2+1 --> break c (-b^{3, 104}_2 ∧ b^{3, 104}_1 ∧ -b^{3, 104}_0 ∧ p_312) -> break c in CNF: c b^{3, 104}_2 ∨ -b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ -p_312 ∨ break c in DIMACS: 6701 -6702 6703 -312 1162 0 c 2-1 --> 1 c (-b^{3, 104}_2 ∧ b^{3, 104}_1 ∧ -b^{3, 104}_0 ∧ -p_312) -> (-b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ b^{3, 105}_0) c in CNF: c b^{3, 104}_2 ∨ -b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ p_312 ∨ -b^{3, 105}_2 c b^{3, 104}_2 ∨ -b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ p_312 ∨ -b^{3, 105}_1 c b^{3, 104}_2 ∨ -b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ p_312 ∨ b^{3, 105}_0 c in DIMACS: 6701 -6702 6703 312 -6704 0 6701 -6702 6703 312 -6705 0 6701 -6702 6703 312 6706 0 c 1-1 --> 0 c (-b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ b^{3, 104}_0 ∧ -p_312) -> (-b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ -b^{3, 105}_0) c in CNF: c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ p_312 ∨ -b^{3, 105}_2 c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ p_312 ∨ -b^{3, 105}_1 c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ p_312 ∨ -b^{3, 105}_0 c in DIMACS: 6701 6702 -6703 312 -6704 0 6701 6702 -6703 312 -6705 0 6701 6702 -6703 312 -6706 0 c 0-1 --> -1 c (-b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ -b^{3, 104}_0 ∧ -p_312) -> ( b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ b^{3, 105}_0) c in CNF: c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ p_312 ∨ b^{3, 105}_2 c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ p_312 ∨ -b^{3, 105}_1 c b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ p_312 ∨ b^{3, 105}_0 c in DIMACS: 6701 6702 6703 312 6704 0 6701 6702 6703 312 -6705 0 6701 6702 6703 312 6706 0 c -1-1 --> -2 c ( b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ b^{3, 104}_0 ∧ -p_312) -> ( b^{3, 105}_2 ∧ b^{3, 105}_1 ∧ -b^{3, 105}_0) c in CNF: c -b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ p_312 ∨ b^{3, 105}_2 c -b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ p_312 ∨ b^{3, 105}_1 c -b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ p_312 ∨ -b^{3, 105}_0 c in DIMACS: -6701 6702 -6703 312 6704 0 -6701 6702 -6703 312 6705 0 -6701 6702 -6703 312 -6706 0 c -2-1 --> break c ( b^{3, 104}_2 ∧ b^{3, 104}_1 ∧ -b^{3, 104}_0 ∧ -p_312) -> break c in CNF: c -b^{3, 104}_2 ∨ -b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ p_312 ∨ break c in DIMACS: -6701 -6702 6703 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 104}_2 ∧ -b^{3, 104}_1 ∧ -b^{3, 104}_0 ∧ true) c in CNF: c -b^{3, 104}_2 ∨ b^{3, 104}_1 ∨ b^{3, 104}_0 ∨ false c in DIMACS: -6701 6702 6703 0 c 3 does not represent an automaton state. c -(-b^{3, 104}_2 ∧ b^{3, 104}_1 ∧ b^{3, 104}_0 ∧ true) c in CNF: c b^{3, 104}_2 ∨ -b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ false c in DIMACS: 6701 -6702 -6703 0 c -3 does not represent an automaton state. c -( b^{3, 104}_2 ∧ b^{3, 104}_1 ∧ b^{3, 104}_0 ∧ true) c in CNF: c -b^{3, 104}_2 ∨ -b^{3, 104}_1 ∨ -b^{3, 104}_0 ∨ false c in DIMACS: -6701 -6702 -6703 0 c i = 105 c -2+1 --> -1 c ( b^{3, 105}_2 ∧ b^{3, 105}_1 ∧ -b^{3, 105}_0 ∧ p_315) -> ( b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ b^{3, 106}_0) c in CNF: c -b^{3, 105}_2 ∨ -b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ -p_315 ∨ b^{3, 106}_2 c -b^{3, 105}_2 ∨ -b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ -p_315 ∨ -b^{3, 106}_1 c -b^{3, 105}_2 ∨ -b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ -p_315 ∨ b^{3, 106}_0 c in DIMACS: -6704 -6705 6706 -315 6707 0 -6704 -6705 6706 -315 -6708 0 -6704 -6705 6706 -315 6709 0 c -1+1 --> 0 c ( b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ b^{3, 105}_0 ∧ p_315) -> (-b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ -b^{3, 106}_0) c in CNF: c -b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ -p_315 ∨ -b^{3, 106}_2 c -b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ -p_315 ∨ -b^{3, 106}_1 c -b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ -p_315 ∨ -b^{3, 106}_0 c in DIMACS: -6704 6705 -6706 -315 -6707 0 -6704 6705 -6706 -315 -6708 0 -6704 6705 -6706 -315 -6709 0 c 0+1 --> 1 c (-b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ -b^{3, 105}_0 ∧ p_315) -> (-b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ b^{3, 106}_0) c in CNF: c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ -p_315 ∨ -b^{3, 106}_2 c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ -p_315 ∨ -b^{3, 106}_1 c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ -p_315 ∨ b^{3, 106}_0 c in DIMACS: 6704 6705 6706 -315 -6707 0 6704 6705 6706 -315 -6708 0 6704 6705 6706 -315 6709 0 c 1+1 --> 2 c (-b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ b^{3, 105}_0 ∧ p_315) -> (-b^{3, 106}_2 ∧ b^{3, 106}_1 ∧ -b^{3, 106}_0) c in CNF: c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ -p_315 ∨ -b^{3, 106}_2 c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ -p_315 ∨ b^{3, 106}_1 c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ -p_315 ∨ -b^{3, 106}_0 c in DIMACS: 6704 6705 -6706 -315 -6707 0 6704 6705 -6706 -315 6708 0 6704 6705 -6706 -315 -6709 0 c 2+1 --> break c (-b^{3, 105}_2 ∧ b^{3, 105}_1 ∧ -b^{3, 105}_0 ∧ p_315) -> break c in CNF: c b^{3, 105}_2 ∨ -b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ -p_315 ∨ break c in DIMACS: 6704 -6705 6706 -315 1162 0 c 2-1 --> 1 c (-b^{3, 105}_2 ∧ b^{3, 105}_1 ∧ -b^{3, 105}_0 ∧ -p_315) -> (-b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ b^{3, 106}_0) c in CNF: c b^{3, 105}_2 ∨ -b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ p_315 ∨ -b^{3, 106}_2 c b^{3, 105}_2 ∨ -b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ p_315 ∨ -b^{3, 106}_1 c b^{3, 105}_2 ∨ -b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ p_315 ∨ b^{3, 106}_0 c in DIMACS: 6704 -6705 6706 315 -6707 0 6704 -6705 6706 315 -6708 0 6704 -6705 6706 315 6709 0 c 1-1 --> 0 c (-b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ b^{3, 105}_0 ∧ -p_315) -> (-b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ -b^{3, 106}_0) c in CNF: c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ p_315 ∨ -b^{3, 106}_2 c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ p_315 ∨ -b^{3, 106}_1 c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ p_315 ∨ -b^{3, 106}_0 c in DIMACS: 6704 6705 -6706 315 -6707 0 6704 6705 -6706 315 -6708 0 6704 6705 -6706 315 -6709 0 c 0-1 --> -1 c (-b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ -b^{3, 105}_0 ∧ -p_315) -> ( b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ b^{3, 106}_0) c in CNF: c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ p_315 ∨ b^{3, 106}_2 c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ p_315 ∨ -b^{3, 106}_1 c b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ p_315 ∨ b^{3, 106}_0 c in DIMACS: 6704 6705 6706 315 6707 0 6704 6705 6706 315 -6708 0 6704 6705 6706 315 6709 0 c -1-1 --> -2 c ( b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ b^{3, 105}_0 ∧ -p_315) -> ( b^{3, 106}_2 ∧ b^{3, 106}_1 ∧ -b^{3, 106}_0) c in CNF: c -b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ p_315 ∨ b^{3, 106}_2 c -b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ p_315 ∨ b^{3, 106}_1 c -b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ p_315 ∨ -b^{3, 106}_0 c in DIMACS: -6704 6705 -6706 315 6707 0 -6704 6705 -6706 315 6708 0 -6704 6705 -6706 315 -6709 0 c -2-1 --> break c ( b^{3, 105}_2 ∧ b^{3, 105}_1 ∧ -b^{3, 105}_0 ∧ -p_315) -> break c in CNF: c -b^{3, 105}_2 ∨ -b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ p_315 ∨ break c in DIMACS: -6704 -6705 6706 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 105}_2 ∧ -b^{3, 105}_1 ∧ -b^{3, 105}_0 ∧ true) c in CNF: c -b^{3, 105}_2 ∨ b^{3, 105}_1 ∨ b^{3, 105}_0 ∨ false c in DIMACS: -6704 6705 6706 0 c 3 does not represent an automaton state. c -(-b^{3, 105}_2 ∧ b^{3, 105}_1 ∧ b^{3, 105}_0 ∧ true) c in CNF: c b^{3, 105}_2 ∨ -b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ false c in DIMACS: 6704 -6705 -6706 0 c -3 does not represent an automaton state. c -( b^{3, 105}_2 ∧ b^{3, 105}_1 ∧ b^{3, 105}_0 ∧ true) c in CNF: c -b^{3, 105}_2 ∨ -b^{3, 105}_1 ∨ -b^{3, 105}_0 ∨ false c in DIMACS: -6704 -6705 -6706 0 c i = 106 c -2+1 --> -1 c ( b^{3, 106}_2 ∧ b^{3, 106}_1 ∧ -b^{3, 106}_0 ∧ p_318) -> ( b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ b^{3, 107}_0) c in CNF: c -b^{3, 106}_2 ∨ -b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ -p_318 ∨ b^{3, 107}_2 c -b^{3, 106}_2 ∨ -b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ -p_318 ∨ -b^{3, 107}_1 c -b^{3, 106}_2 ∨ -b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ -p_318 ∨ b^{3, 107}_0 c in DIMACS: -6707 -6708 6709 -318 6710 0 -6707 -6708 6709 -318 -6711 0 -6707 -6708 6709 -318 6712 0 c -1+1 --> 0 c ( b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ b^{3, 106}_0 ∧ p_318) -> (-b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ -b^{3, 107}_0) c in CNF: c -b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ -p_318 ∨ -b^{3, 107}_2 c -b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ -p_318 ∨ -b^{3, 107}_1 c -b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ -p_318 ∨ -b^{3, 107}_0 c in DIMACS: -6707 6708 -6709 -318 -6710 0 -6707 6708 -6709 -318 -6711 0 -6707 6708 -6709 -318 -6712 0 c 0+1 --> 1 c (-b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ -b^{3, 106}_0 ∧ p_318) -> (-b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ b^{3, 107}_0) c in CNF: c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ -p_318 ∨ -b^{3, 107}_2 c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ -p_318 ∨ -b^{3, 107}_1 c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ -p_318 ∨ b^{3, 107}_0 c in DIMACS: 6707 6708 6709 -318 -6710 0 6707 6708 6709 -318 -6711 0 6707 6708 6709 -318 6712 0 c 1+1 --> 2 c (-b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ b^{3, 106}_0 ∧ p_318) -> (-b^{3, 107}_2 ∧ b^{3, 107}_1 ∧ -b^{3, 107}_0) c in CNF: c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ -p_318 ∨ -b^{3, 107}_2 c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ -p_318 ∨ b^{3, 107}_1 c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ -p_318 ∨ -b^{3, 107}_0 c in DIMACS: 6707 6708 -6709 -318 -6710 0 6707 6708 -6709 -318 6711 0 6707 6708 -6709 -318 -6712 0 c 2+1 --> break c (-b^{3, 106}_2 ∧ b^{3, 106}_1 ∧ -b^{3, 106}_0 ∧ p_318) -> break c in CNF: c b^{3, 106}_2 ∨ -b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ -p_318 ∨ break c in DIMACS: 6707 -6708 6709 -318 1162 0 c 2-1 --> 1 c (-b^{3, 106}_2 ∧ b^{3, 106}_1 ∧ -b^{3, 106}_0 ∧ -p_318) -> (-b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ b^{3, 107}_0) c in CNF: c b^{3, 106}_2 ∨ -b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ p_318 ∨ -b^{3, 107}_2 c b^{3, 106}_2 ∨ -b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ p_318 ∨ -b^{3, 107}_1 c b^{3, 106}_2 ∨ -b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ p_318 ∨ b^{3, 107}_0 c in DIMACS: 6707 -6708 6709 318 -6710 0 6707 -6708 6709 318 -6711 0 6707 -6708 6709 318 6712 0 c 1-1 --> 0 c (-b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ b^{3, 106}_0 ∧ -p_318) -> (-b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ -b^{3, 107}_0) c in CNF: c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ p_318 ∨ -b^{3, 107}_2 c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ p_318 ∨ -b^{3, 107}_1 c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ p_318 ∨ -b^{3, 107}_0 c in DIMACS: 6707 6708 -6709 318 -6710 0 6707 6708 -6709 318 -6711 0 6707 6708 -6709 318 -6712 0 c 0-1 --> -1 c (-b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ -b^{3, 106}_0 ∧ -p_318) -> ( b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ b^{3, 107}_0) c in CNF: c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ p_318 ∨ b^{3, 107}_2 c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ p_318 ∨ -b^{3, 107}_1 c b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ p_318 ∨ b^{3, 107}_0 c in DIMACS: 6707 6708 6709 318 6710 0 6707 6708 6709 318 -6711 0 6707 6708 6709 318 6712 0 c -1-1 --> -2 c ( b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ b^{3, 106}_0 ∧ -p_318) -> ( b^{3, 107}_2 ∧ b^{3, 107}_1 ∧ -b^{3, 107}_0) c in CNF: c -b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ p_318 ∨ b^{3, 107}_2 c -b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ p_318 ∨ b^{3, 107}_1 c -b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ p_318 ∨ -b^{3, 107}_0 c in DIMACS: -6707 6708 -6709 318 6710 0 -6707 6708 -6709 318 6711 0 -6707 6708 -6709 318 -6712 0 c -2-1 --> break c ( b^{3, 106}_2 ∧ b^{3, 106}_1 ∧ -b^{3, 106}_0 ∧ -p_318) -> break c in CNF: c -b^{3, 106}_2 ∨ -b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ p_318 ∨ break c in DIMACS: -6707 -6708 6709 318 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 106}_2 ∧ -b^{3, 106}_1 ∧ -b^{3, 106}_0 ∧ true) c in CNF: c -b^{3, 106}_2 ∨ b^{3, 106}_1 ∨ b^{3, 106}_0 ∨ false c in DIMACS: -6707 6708 6709 0 c 3 does not represent an automaton state. c -(-b^{3, 106}_2 ∧ b^{3, 106}_1 ∧ b^{3, 106}_0 ∧ true) c in CNF: c b^{3, 106}_2 ∨ -b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ false c in DIMACS: 6707 -6708 -6709 0 c -3 does not represent an automaton state. c -( b^{3, 106}_2 ∧ b^{3, 106}_1 ∧ b^{3, 106}_0 ∧ true) c in CNF: c -b^{3, 106}_2 ∨ -b^{3, 106}_1 ∨ -b^{3, 106}_0 ∨ false c in DIMACS: -6707 -6708 -6709 0 c i = 107 c -2+1 --> -1 c ( b^{3, 107}_2 ∧ b^{3, 107}_1 ∧ -b^{3, 107}_0 ∧ p_321) -> ( b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ b^{3, 108}_0) c in CNF: c -b^{3, 107}_2 ∨ -b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ -p_321 ∨ b^{3, 108}_2 c -b^{3, 107}_2 ∨ -b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ -p_321 ∨ -b^{3, 108}_1 c -b^{3, 107}_2 ∨ -b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ -p_321 ∨ b^{3, 108}_0 c in DIMACS: -6710 -6711 6712 -321 6713 0 -6710 -6711 6712 -321 -6714 0 -6710 -6711 6712 -321 6715 0 c -1+1 --> 0 c ( b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ b^{3, 107}_0 ∧ p_321) -> (-b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ -b^{3, 108}_0) c in CNF: c -b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ -p_321 ∨ -b^{3, 108}_2 c -b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ -p_321 ∨ -b^{3, 108}_1 c -b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ -p_321 ∨ -b^{3, 108}_0 c in DIMACS: -6710 6711 -6712 -321 -6713 0 -6710 6711 -6712 -321 -6714 0 -6710 6711 -6712 -321 -6715 0 c 0+1 --> 1 c (-b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ -b^{3, 107}_0 ∧ p_321) -> (-b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ b^{3, 108}_0) c in CNF: c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ -p_321 ∨ -b^{3, 108}_2 c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ -p_321 ∨ -b^{3, 108}_1 c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ -p_321 ∨ b^{3, 108}_0 c in DIMACS: 6710 6711 6712 -321 -6713 0 6710 6711 6712 -321 -6714 0 6710 6711 6712 -321 6715 0 c 1+1 --> 2 c (-b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ b^{3, 107}_0 ∧ p_321) -> (-b^{3, 108}_2 ∧ b^{3, 108}_1 ∧ -b^{3, 108}_0) c in CNF: c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ -p_321 ∨ -b^{3, 108}_2 c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ -p_321 ∨ b^{3, 108}_1 c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ -p_321 ∨ -b^{3, 108}_0 c in DIMACS: 6710 6711 -6712 -321 -6713 0 6710 6711 -6712 -321 6714 0 6710 6711 -6712 -321 -6715 0 c 2+1 --> break c (-b^{3, 107}_2 ∧ b^{3, 107}_1 ∧ -b^{3, 107}_0 ∧ p_321) -> break c in CNF: c b^{3, 107}_2 ∨ -b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ -p_321 ∨ break c in DIMACS: 6710 -6711 6712 -321 1162 0 c 2-1 --> 1 c (-b^{3, 107}_2 ∧ b^{3, 107}_1 ∧ -b^{3, 107}_0 ∧ -p_321) -> (-b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ b^{3, 108}_0) c in CNF: c b^{3, 107}_2 ∨ -b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ p_321 ∨ -b^{3, 108}_2 c b^{3, 107}_2 ∨ -b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ p_321 ∨ -b^{3, 108}_1 c b^{3, 107}_2 ∨ -b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ p_321 ∨ b^{3, 108}_0 c in DIMACS: 6710 -6711 6712 321 -6713 0 6710 -6711 6712 321 -6714 0 6710 -6711 6712 321 6715 0 c 1-1 --> 0 c (-b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ b^{3, 107}_0 ∧ -p_321) -> (-b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ -b^{3, 108}_0) c in CNF: c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ p_321 ∨ -b^{3, 108}_2 c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ p_321 ∨ -b^{3, 108}_1 c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ p_321 ∨ -b^{3, 108}_0 c in DIMACS: 6710 6711 -6712 321 -6713 0 6710 6711 -6712 321 -6714 0 6710 6711 -6712 321 -6715 0 c 0-1 --> -1 c (-b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ -b^{3, 107}_0 ∧ -p_321) -> ( b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ b^{3, 108}_0) c in CNF: c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ p_321 ∨ b^{3, 108}_2 c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ p_321 ∨ -b^{3, 108}_1 c b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ p_321 ∨ b^{3, 108}_0 c in DIMACS: 6710 6711 6712 321 6713 0 6710 6711 6712 321 -6714 0 6710 6711 6712 321 6715 0 c -1-1 --> -2 c ( b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ b^{3, 107}_0 ∧ -p_321) -> ( b^{3, 108}_2 ∧ b^{3, 108}_1 ∧ -b^{3, 108}_0) c in CNF: c -b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ p_321 ∨ b^{3, 108}_2 c -b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ p_321 ∨ b^{3, 108}_1 c -b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ p_321 ∨ -b^{3, 108}_0 c in DIMACS: -6710 6711 -6712 321 6713 0 -6710 6711 -6712 321 6714 0 -6710 6711 -6712 321 -6715 0 c -2-1 --> break c ( b^{3, 107}_2 ∧ b^{3, 107}_1 ∧ -b^{3, 107}_0 ∧ -p_321) -> break c in CNF: c -b^{3, 107}_2 ∨ -b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ p_321 ∨ break c in DIMACS: -6710 -6711 6712 321 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 107}_2 ∧ -b^{3, 107}_1 ∧ -b^{3, 107}_0 ∧ true) c in CNF: c -b^{3, 107}_2 ∨ b^{3, 107}_1 ∨ b^{3, 107}_0 ∨ false c in DIMACS: -6710 6711 6712 0 c 3 does not represent an automaton state. c -(-b^{3, 107}_2 ∧ b^{3, 107}_1 ∧ b^{3, 107}_0 ∧ true) c in CNF: c b^{3, 107}_2 ∨ -b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ false c in DIMACS: 6710 -6711 -6712 0 c -3 does not represent an automaton state. c -( b^{3, 107}_2 ∧ b^{3, 107}_1 ∧ b^{3, 107}_0 ∧ true) c in CNF: c -b^{3, 107}_2 ∨ -b^{3, 107}_1 ∨ -b^{3, 107}_0 ∨ false c in DIMACS: -6710 -6711 -6712 0 c i = 108 c -2+1 --> -1 c ( b^{3, 108}_2 ∧ b^{3, 108}_1 ∧ -b^{3, 108}_0 ∧ p_324) -> ( b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ b^{3, 109}_0) c in CNF: c -b^{3, 108}_2 ∨ -b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ -p_324 ∨ b^{3, 109}_2 c -b^{3, 108}_2 ∨ -b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ -p_324 ∨ -b^{3, 109}_1 c -b^{3, 108}_2 ∨ -b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ -p_324 ∨ b^{3, 109}_0 c in DIMACS: -6713 -6714 6715 -324 6716 0 -6713 -6714 6715 -324 -6717 0 -6713 -6714 6715 -324 6718 0 c -1+1 --> 0 c ( b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ b^{3, 108}_0 ∧ p_324) -> (-b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ -b^{3, 109}_0) c in CNF: c -b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ -p_324 ∨ -b^{3, 109}_2 c -b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ -p_324 ∨ -b^{3, 109}_1 c -b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ -p_324 ∨ -b^{3, 109}_0 c in DIMACS: -6713 6714 -6715 -324 -6716 0 -6713 6714 -6715 -324 -6717 0 -6713 6714 -6715 -324 -6718 0 c 0+1 --> 1 c (-b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ -b^{3, 108}_0 ∧ p_324) -> (-b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ b^{3, 109}_0) c in CNF: c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ -p_324 ∨ -b^{3, 109}_2 c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ -p_324 ∨ -b^{3, 109}_1 c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ -p_324 ∨ b^{3, 109}_0 c in DIMACS: 6713 6714 6715 -324 -6716 0 6713 6714 6715 -324 -6717 0 6713 6714 6715 -324 6718 0 c 1+1 --> 2 c (-b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ b^{3, 108}_0 ∧ p_324) -> (-b^{3, 109}_2 ∧ b^{3, 109}_1 ∧ -b^{3, 109}_0) c in CNF: c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ -p_324 ∨ -b^{3, 109}_2 c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ -p_324 ∨ b^{3, 109}_1 c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ -p_324 ∨ -b^{3, 109}_0 c in DIMACS: 6713 6714 -6715 -324 -6716 0 6713 6714 -6715 -324 6717 0 6713 6714 -6715 -324 -6718 0 c 2+1 --> break c (-b^{3, 108}_2 ∧ b^{3, 108}_1 ∧ -b^{3, 108}_0 ∧ p_324) -> break c in CNF: c b^{3, 108}_2 ∨ -b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ -p_324 ∨ break c in DIMACS: 6713 -6714 6715 -324 1162 0 c 2-1 --> 1 c (-b^{3, 108}_2 ∧ b^{3, 108}_1 ∧ -b^{3, 108}_0 ∧ -p_324) -> (-b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ b^{3, 109}_0) c in CNF: c b^{3, 108}_2 ∨ -b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ p_324 ∨ -b^{3, 109}_2 c b^{3, 108}_2 ∨ -b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ p_324 ∨ -b^{3, 109}_1 c b^{3, 108}_2 ∨ -b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ p_324 ∨ b^{3, 109}_0 c in DIMACS: 6713 -6714 6715 324 -6716 0 6713 -6714 6715 324 -6717 0 6713 -6714 6715 324 6718 0 c 1-1 --> 0 c (-b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ b^{3, 108}_0 ∧ -p_324) -> (-b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ -b^{3, 109}_0) c in CNF: c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ p_324 ∨ -b^{3, 109}_2 c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ p_324 ∨ -b^{3, 109}_1 c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ p_324 ∨ -b^{3, 109}_0 c in DIMACS: 6713 6714 -6715 324 -6716 0 6713 6714 -6715 324 -6717 0 6713 6714 -6715 324 -6718 0 c 0-1 --> -1 c (-b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ -b^{3, 108}_0 ∧ -p_324) -> ( b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ b^{3, 109}_0) c in CNF: c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ p_324 ∨ b^{3, 109}_2 c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ p_324 ∨ -b^{3, 109}_1 c b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ p_324 ∨ b^{3, 109}_0 c in DIMACS: 6713 6714 6715 324 6716 0 6713 6714 6715 324 -6717 0 6713 6714 6715 324 6718 0 c -1-1 --> -2 c ( b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ b^{3, 108}_0 ∧ -p_324) -> ( b^{3, 109}_2 ∧ b^{3, 109}_1 ∧ -b^{3, 109}_0) c in CNF: c -b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ p_324 ∨ b^{3, 109}_2 c -b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ p_324 ∨ b^{3, 109}_1 c -b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ p_324 ∨ -b^{3, 109}_0 c in DIMACS: -6713 6714 -6715 324 6716 0 -6713 6714 -6715 324 6717 0 -6713 6714 -6715 324 -6718 0 c -2-1 --> break c ( b^{3, 108}_2 ∧ b^{3, 108}_1 ∧ -b^{3, 108}_0 ∧ -p_324) -> break c in CNF: c -b^{3, 108}_2 ∨ -b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ p_324 ∨ break c in DIMACS: -6713 -6714 6715 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 108}_2 ∧ -b^{3, 108}_1 ∧ -b^{3, 108}_0 ∧ true) c in CNF: c -b^{3, 108}_2 ∨ b^{3, 108}_1 ∨ b^{3, 108}_0 ∨ false c in DIMACS: -6713 6714 6715 0 c 3 does not represent an automaton state. c -(-b^{3, 108}_2 ∧ b^{3, 108}_1 ∧ b^{3, 108}_0 ∧ true) c in CNF: c b^{3, 108}_2 ∨ -b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ false c in DIMACS: 6713 -6714 -6715 0 c -3 does not represent an automaton state. c -( b^{3, 108}_2 ∧ b^{3, 108}_1 ∧ b^{3, 108}_0 ∧ true) c in CNF: c -b^{3, 108}_2 ∨ -b^{3, 108}_1 ∨ -b^{3, 108}_0 ∨ false c in DIMACS: -6713 -6714 -6715 0 c i = 109 c -2+1 --> -1 c ( b^{3, 109}_2 ∧ b^{3, 109}_1 ∧ -b^{3, 109}_0 ∧ p_327) -> ( b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ b^{3, 110}_0) c in CNF: c -b^{3, 109}_2 ∨ -b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ -p_327 ∨ b^{3, 110}_2 c -b^{3, 109}_2 ∨ -b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ -p_327 ∨ -b^{3, 110}_1 c -b^{3, 109}_2 ∨ -b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ -p_327 ∨ b^{3, 110}_0 c in DIMACS: -6716 -6717 6718 -327 6719 0 -6716 -6717 6718 -327 -6720 0 -6716 -6717 6718 -327 6721 0 c -1+1 --> 0 c ( b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ b^{3, 109}_0 ∧ p_327) -> (-b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ -b^{3, 110}_0) c in CNF: c -b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ -p_327 ∨ -b^{3, 110}_2 c -b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ -p_327 ∨ -b^{3, 110}_1 c -b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ -p_327 ∨ -b^{3, 110}_0 c in DIMACS: -6716 6717 -6718 -327 -6719 0 -6716 6717 -6718 -327 -6720 0 -6716 6717 -6718 -327 -6721 0 c 0+1 --> 1 c (-b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ -b^{3, 109}_0 ∧ p_327) -> (-b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ b^{3, 110}_0) c in CNF: c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ -p_327 ∨ -b^{3, 110}_2 c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ -p_327 ∨ -b^{3, 110}_1 c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ -p_327 ∨ b^{3, 110}_0 c in DIMACS: 6716 6717 6718 -327 -6719 0 6716 6717 6718 -327 -6720 0 6716 6717 6718 -327 6721 0 c 1+1 --> 2 c (-b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ b^{3, 109}_0 ∧ p_327) -> (-b^{3, 110}_2 ∧ b^{3, 110}_1 ∧ -b^{3, 110}_0) c in CNF: c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ -p_327 ∨ -b^{3, 110}_2 c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ -p_327 ∨ b^{3, 110}_1 c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ -p_327 ∨ -b^{3, 110}_0 c in DIMACS: 6716 6717 -6718 -327 -6719 0 6716 6717 -6718 -327 6720 0 6716 6717 -6718 -327 -6721 0 c 2+1 --> break c (-b^{3, 109}_2 ∧ b^{3, 109}_1 ∧ -b^{3, 109}_0 ∧ p_327) -> break c in CNF: c b^{3, 109}_2 ∨ -b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ -p_327 ∨ break c in DIMACS: 6716 -6717 6718 -327 1162 0 c 2-1 --> 1 c (-b^{3, 109}_2 ∧ b^{3, 109}_1 ∧ -b^{3, 109}_0 ∧ -p_327) -> (-b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ b^{3, 110}_0) c in CNF: c b^{3, 109}_2 ∨ -b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ p_327 ∨ -b^{3, 110}_2 c b^{3, 109}_2 ∨ -b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ p_327 ∨ -b^{3, 110}_1 c b^{3, 109}_2 ∨ -b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ p_327 ∨ b^{3, 110}_0 c in DIMACS: 6716 -6717 6718 327 -6719 0 6716 -6717 6718 327 -6720 0 6716 -6717 6718 327 6721 0 c 1-1 --> 0 c (-b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ b^{3, 109}_0 ∧ -p_327) -> (-b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ -b^{3, 110}_0) c in CNF: c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ p_327 ∨ -b^{3, 110}_2 c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ p_327 ∨ -b^{3, 110}_1 c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ p_327 ∨ -b^{3, 110}_0 c in DIMACS: 6716 6717 -6718 327 -6719 0 6716 6717 -6718 327 -6720 0 6716 6717 -6718 327 -6721 0 c 0-1 --> -1 c (-b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ -b^{3, 109}_0 ∧ -p_327) -> ( b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ b^{3, 110}_0) c in CNF: c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ p_327 ∨ b^{3, 110}_2 c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ p_327 ∨ -b^{3, 110}_1 c b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ p_327 ∨ b^{3, 110}_0 c in DIMACS: 6716 6717 6718 327 6719 0 6716 6717 6718 327 -6720 0 6716 6717 6718 327 6721 0 c -1-1 --> -2 c ( b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ b^{3, 109}_0 ∧ -p_327) -> ( b^{3, 110}_2 ∧ b^{3, 110}_1 ∧ -b^{3, 110}_0) c in CNF: c -b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ p_327 ∨ b^{3, 110}_2 c -b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ p_327 ∨ b^{3, 110}_1 c -b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ p_327 ∨ -b^{3, 110}_0 c in DIMACS: -6716 6717 -6718 327 6719 0 -6716 6717 -6718 327 6720 0 -6716 6717 -6718 327 -6721 0 c -2-1 --> break c ( b^{3, 109}_2 ∧ b^{3, 109}_1 ∧ -b^{3, 109}_0 ∧ -p_327) -> break c in CNF: c -b^{3, 109}_2 ∨ -b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ p_327 ∨ break c in DIMACS: -6716 -6717 6718 327 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 109}_2 ∧ -b^{3, 109}_1 ∧ -b^{3, 109}_0 ∧ true) c in CNF: c -b^{3, 109}_2 ∨ b^{3, 109}_1 ∨ b^{3, 109}_0 ∨ false c in DIMACS: -6716 6717 6718 0 c 3 does not represent an automaton state. c -(-b^{3, 109}_2 ∧ b^{3, 109}_1 ∧ b^{3, 109}_0 ∧ true) c in CNF: c b^{3, 109}_2 ∨ -b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ false c in DIMACS: 6716 -6717 -6718 0 c -3 does not represent an automaton state. c -( b^{3, 109}_2 ∧ b^{3, 109}_1 ∧ b^{3, 109}_0 ∧ true) c in CNF: c -b^{3, 109}_2 ∨ -b^{3, 109}_1 ∨ -b^{3, 109}_0 ∨ false c in DIMACS: -6716 -6717 -6718 0 c i = 110 c -2+1 --> -1 c ( b^{3, 110}_2 ∧ b^{3, 110}_1 ∧ -b^{3, 110}_0 ∧ p_330) -> ( b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ b^{3, 111}_0) c in CNF: c -b^{3, 110}_2 ∨ -b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ -p_330 ∨ b^{3, 111}_2 c -b^{3, 110}_2 ∨ -b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ -p_330 ∨ -b^{3, 111}_1 c -b^{3, 110}_2 ∨ -b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ -p_330 ∨ b^{3, 111}_0 c in DIMACS: -6719 -6720 6721 -330 6722 0 -6719 -6720 6721 -330 -6723 0 -6719 -6720 6721 -330 6724 0 c -1+1 --> 0 c ( b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ b^{3, 110}_0 ∧ p_330) -> (-b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ -b^{3, 111}_0) c in CNF: c -b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ -p_330 ∨ -b^{3, 111}_2 c -b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ -p_330 ∨ -b^{3, 111}_1 c -b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ -p_330 ∨ -b^{3, 111}_0 c in DIMACS: -6719 6720 -6721 -330 -6722 0 -6719 6720 -6721 -330 -6723 0 -6719 6720 -6721 -330 -6724 0 c 0+1 --> 1 c (-b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ -b^{3, 110}_0 ∧ p_330) -> (-b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ b^{3, 111}_0) c in CNF: c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ -p_330 ∨ -b^{3, 111}_2 c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ -p_330 ∨ -b^{3, 111}_1 c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ -p_330 ∨ b^{3, 111}_0 c in DIMACS: 6719 6720 6721 -330 -6722 0 6719 6720 6721 -330 -6723 0 6719 6720 6721 -330 6724 0 c 1+1 --> 2 c (-b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ b^{3, 110}_0 ∧ p_330) -> (-b^{3, 111}_2 ∧ b^{3, 111}_1 ∧ -b^{3, 111}_0) c in CNF: c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ -p_330 ∨ -b^{3, 111}_2 c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ -p_330 ∨ b^{3, 111}_1 c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ -p_330 ∨ -b^{3, 111}_0 c in DIMACS: 6719 6720 -6721 -330 -6722 0 6719 6720 -6721 -330 6723 0 6719 6720 -6721 -330 -6724 0 c 2+1 --> break c (-b^{3, 110}_2 ∧ b^{3, 110}_1 ∧ -b^{3, 110}_0 ∧ p_330) -> break c in CNF: c b^{3, 110}_2 ∨ -b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ -p_330 ∨ break c in DIMACS: 6719 -6720 6721 -330 1162 0 c 2-1 --> 1 c (-b^{3, 110}_2 ∧ b^{3, 110}_1 ∧ -b^{3, 110}_0 ∧ -p_330) -> (-b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ b^{3, 111}_0) c in CNF: c b^{3, 110}_2 ∨ -b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ p_330 ∨ -b^{3, 111}_2 c b^{3, 110}_2 ∨ -b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ p_330 ∨ -b^{3, 111}_1 c b^{3, 110}_2 ∨ -b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ p_330 ∨ b^{3, 111}_0 c in DIMACS: 6719 -6720 6721 330 -6722 0 6719 -6720 6721 330 -6723 0 6719 -6720 6721 330 6724 0 c 1-1 --> 0 c (-b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ b^{3, 110}_0 ∧ -p_330) -> (-b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ -b^{3, 111}_0) c in CNF: c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ p_330 ∨ -b^{3, 111}_2 c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ p_330 ∨ -b^{3, 111}_1 c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ p_330 ∨ -b^{3, 111}_0 c in DIMACS: 6719 6720 -6721 330 -6722 0 6719 6720 -6721 330 -6723 0 6719 6720 -6721 330 -6724 0 c 0-1 --> -1 c (-b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ -b^{3, 110}_0 ∧ -p_330) -> ( b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ b^{3, 111}_0) c in CNF: c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ p_330 ∨ b^{3, 111}_2 c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ p_330 ∨ -b^{3, 111}_1 c b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ p_330 ∨ b^{3, 111}_0 c in DIMACS: 6719 6720 6721 330 6722 0 6719 6720 6721 330 -6723 0 6719 6720 6721 330 6724 0 c -1-1 --> -2 c ( b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ b^{3, 110}_0 ∧ -p_330) -> ( b^{3, 111}_2 ∧ b^{3, 111}_1 ∧ -b^{3, 111}_0) c in CNF: c -b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ p_330 ∨ b^{3, 111}_2 c -b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ p_330 ∨ b^{3, 111}_1 c -b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ p_330 ∨ -b^{3, 111}_0 c in DIMACS: -6719 6720 -6721 330 6722 0 -6719 6720 -6721 330 6723 0 -6719 6720 -6721 330 -6724 0 c -2-1 --> break c ( b^{3, 110}_2 ∧ b^{3, 110}_1 ∧ -b^{3, 110}_0 ∧ -p_330) -> break c in CNF: c -b^{3, 110}_2 ∨ -b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ p_330 ∨ break c in DIMACS: -6719 -6720 6721 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 110}_2 ∧ -b^{3, 110}_1 ∧ -b^{3, 110}_0 ∧ true) c in CNF: c -b^{3, 110}_2 ∨ b^{3, 110}_1 ∨ b^{3, 110}_0 ∨ false c in DIMACS: -6719 6720 6721 0 c 3 does not represent an automaton state. c -(-b^{3, 110}_2 ∧ b^{3, 110}_1 ∧ b^{3, 110}_0 ∧ true) c in CNF: c b^{3, 110}_2 ∨ -b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ false c in DIMACS: 6719 -6720 -6721 0 c -3 does not represent an automaton state. c -( b^{3, 110}_2 ∧ b^{3, 110}_1 ∧ b^{3, 110}_0 ∧ true) c in CNF: c -b^{3, 110}_2 ∨ -b^{3, 110}_1 ∨ -b^{3, 110}_0 ∨ false c in DIMACS: -6719 -6720 -6721 0 c i = 111 c -2+1 --> -1 c ( b^{3, 111}_2 ∧ b^{3, 111}_1 ∧ -b^{3, 111}_0 ∧ p_333) -> ( b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ b^{3, 112}_0) c in CNF: c -b^{3, 111}_2 ∨ -b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ -p_333 ∨ b^{3, 112}_2 c -b^{3, 111}_2 ∨ -b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ -p_333 ∨ -b^{3, 112}_1 c -b^{3, 111}_2 ∨ -b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ -p_333 ∨ b^{3, 112}_0 c in DIMACS: -6722 -6723 6724 -333 6725 0 -6722 -6723 6724 -333 -6726 0 -6722 -6723 6724 -333 6727 0 c -1+1 --> 0 c ( b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ b^{3, 111}_0 ∧ p_333) -> (-b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ -b^{3, 112}_0) c in CNF: c -b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ -p_333 ∨ -b^{3, 112}_2 c -b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ -p_333 ∨ -b^{3, 112}_1 c -b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ -p_333 ∨ -b^{3, 112}_0 c in DIMACS: -6722 6723 -6724 -333 -6725 0 -6722 6723 -6724 -333 -6726 0 -6722 6723 -6724 -333 -6727 0 c 0+1 --> 1 c (-b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ -b^{3, 111}_0 ∧ p_333) -> (-b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ b^{3, 112}_0) c in CNF: c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ -p_333 ∨ -b^{3, 112}_2 c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ -p_333 ∨ -b^{3, 112}_1 c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ -p_333 ∨ b^{3, 112}_0 c in DIMACS: 6722 6723 6724 -333 -6725 0 6722 6723 6724 -333 -6726 0 6722 6723 6724 -333 6727 0 c 1+1 --> 2 c (-b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ b^{3, 111}_0 ∧ p_333) -> (-b^{3, 112}_2 ∧ b^{3, 112}_1 ∧ -b^{3, 112}_0) c in CNF: c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ -p_333 ∨ -b^{3, 112}_2 c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ -p_333 ∨ b^{3, 112}_1 c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ -p_333 ∨ -b^{3, 112}_0 c in DIMACS: 6722 6723 -6724 -333 -6725 0 6722 6723 -6724 -333 6726 0 6722 6723 -6724 -333 -6727 0 c 2+1 --> break c (-b^{3, 111}_2 ∧ b^{3, 111}_1 ∧ -b^{3, 111}_0 ∧ p_333) -> break c in CNF: c b^{3, 111}_2 ∨ -b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ -p_333 ∨ break c in DIMACS: 6722 -6723 6724 -333 1162 0 c 2-1 --> 1 c (-b^{3, 111}_2 ∧ b^{3, 111}_1 ∧ -b^{3, 111}_0 ∧ -p_333) -> (-b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ b^{3, 112}_0) c in CNF: c b^{3, 111}_2 ∨ -b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ p_333 ∨ -b^{3, 112}_2 c b^{3, 111}_2 ∨ -b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ p_333 ∨ -b^{3, 112}_1 c b^{3, 111}_2 ∨ -b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ p_333 ∨ b^{3, 112}_0 c in DIMACS: 6722 -6723 6724 333 -6725 0 6722 -6723 6724 333 -6726 0 6722 -6723 6724 333 6727 0 c 1-1 --> 0 c (-b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ b^{3, 111}_0 ∧ -p_333) -> (-b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ -b^{3, 112}_0) c in CNF: c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ p_333 ∨ -b^{3, 112}_2 c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ p_333 ∨ -b^{3, 112}_1 c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ p_333 ∨ -b^{3, 112}_0 c in DIMACS: 6722 6723 -6724 333 -6725 0 6722 6723 -6724 333 -6726 0 6722 6723 -6724 333 -6727 0 c 0-1 --> -1 c (-b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ -b^{3, 111}_0 ∧ -p_333) -> ( b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ b^{3, 112}_0) c in CNF: c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ p_333 ∨ b^{3, 112}_2 c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ p_333 ∨ -b^{3, 112}_1 c b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ p_333 ∨ b^{3, 112}_0 c in DIMACS: 6722 6723 6724 333 6725 0 6722 6723 6724 333 -6726 0 6722 6723 6724 333 6727 0 c -1-1 --> -2 c ( b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ b^{3, 111}_0 ∧ -p_333) -> ( b^{3, 112}_2 ∧ b^{3, 112}_1 ∧ -b^{3, 112}_0) c in CNF: c -b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ p_333 ∨ b^{3, 112}_2 c -b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ p_333 ∨ b^{3, 112}_1 c -b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ p_333 ∨ -b^{3, 112}_0 c in DIMACS: -6722 6723 -6724 333 6725 0 -6722 6723 -6724 333 6726 0 -6722 6723 -6724 333 -6727 0 c -2-1 --> break c ( b^{3, 111}_2 ∧ b^{3, 111}_1 ∧ -b^{3, 111}_0 ∧ -p_333) -> break c in CNF: c -b^{3, 111}_2 ∨ -b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ p_333 ∨ break c in DIMACS: -6722 -6723 6724 333 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 111}_2 ∧ -b^{3, 111}_1 ∧ -b^{3, 111}_0 ∧ true) c in CNF: c -b^{3, 111}_2 ∨ b^{3, 111}_1 ∨ b^{3, 111}_0 ∨ false c in DIMACS: -6722 6723 6724 0 c 3 does not represent an automaton state. c -(-b^{3, 111}_2 ∧ b^{3, 111}_1 ∧ b^{3, 111}_0 ∧ true) c in CNF: c b^{3, 111}_2 ∨ -b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ false c in DIMACS: 6722 -6723 -6724 0 c -3 does not represent an automaton state. c -( b^{3, 111}_2 ∧ b^{3, 111}_1 ∧ b^{3, 111}_0 ∧ true) c in CNF: c -b^{3, 111}_2 ∨ -b^{3, 111}_1 ∨ -b^{3, 111}_0 ∨ false c in DIMACS: -6722 -6723 -6724 0 c i = 112 c -2+1 --> -1 c ( b^{3, 112}_2 ∧ b^{3, 112}_1 ∧ -b^{3, 112}_0 ∧ p_336) -> ( b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ b^{3, 113}_0) c in CNF: c -b^{3, 112}_2 ∨ -b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ -p_336 ∨ b^{3, 113}_2 c -b^{3, 112}_2 ∨ -b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ -p_336 ∨ -b^{3, 113}_1 c -b^{3, 112}_2 ∨ -b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ -p_336 ∨ b^{3, 113}_0 c in DIMACS: -6725 -6726 6727 -336 6728 0 -6725 -6726 6727 -336 -6729 0 -6725 -6726 6727 -336 6730 0 c -1+1 --> 0 c ( b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ b^{3, 112}_0 ∧ p_336) -> (-b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ -b^{3, 113}_0) c in CNF: c -b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ -p_336 ∨ -b^{3, 113}_2 c -b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ -p_336 ∨ -b^{3, 113}_1 c -b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ -p_336 ∨ -b^{3, 113}_0 c in DIMACS: -6725 6726 -6727 -336 -6728 0 -6725 6726 -6727 -336 -6729 0 -6725 6726 -6727 -336 -6730 0 c 0+1 --> 1 c (-b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ -b^{3, 112}_0 ∧ p_336) -> (-b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ b^{3, 113}_0) c in CNF: c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ -p_336 ∨ -b^{3, 113}_2 c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ -p_336 ∨ -b^{3, 113}_1 c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ -p_336 ∨ b^{3, 113}_0 c in DIMACS: 6725 6726 6727 -336 -6728 0 6725 6726 6727 -336 -6729 0 6725 6726 6727 -336 6730 0 c 1+1 --> 2 c (-b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ b^{3, 112}_0 ∧ p_336) -> (-b^{3, 113}_2 ∧ b^{3, 113}_1 ∧ -b^{3, 113}_0) c in CNF: c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ -p_336 ∨ -b^{3, 113}_2 c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ -p_336 ∨ b^{3, 113}_1 c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ -p_336 ∨ -b^{3, 113}_0 c in DIMACS: 6725 6726 -6727 -336 -6728 0 6725 6726 -6727 -336 6729 0 6725 6726 -6727 -336 -6730 0 c 2+1 --> break c (-b^{3, 112}_2 ∧ b^{3, 112}_1 ∧ -b^{3, 112}_0 ∧ p_336) -> break c in CNF: c b^{3, 112}_2 ∨ -b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ -p_336 ∨ break c in DIMACS: 6725 -6726 6727 -336 1162 0 c 2-1 --> 1 c (-b^{3, 112}_2 ∧ b^{3, 112}_1 ∧ -b^{3, 112}_0 ∧ -p_336) -> (-b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ b^{3, 113}_0) c in CNF: c b^{3, 112}_2 ∨ -b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ p_336 ∨ -b^{3, 113}_2 c b^{3, 112}_2 ∨ -b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ p_336 ∨ -b^{3, 113}_1 c b^{3, 112}_2 ∨ -b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ p_336 ∨ b^{3, 113}_0 c in DIMACS: 6725 -6726 6727 336 -6728 0 6725 -6726 6727 336 -6729 0 6725 -6726 6727 336 6730 0 c 1-1 --> 0 c (-b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ b^{3, 112}_0 ∧ -p_336) -> (-b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ -b^{3, 113}_0) c in CNF: c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ p_336 ∨ -b^{3, 113}_2 c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ p_336 ∨ -b^{3, 113}_1 c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ p_336 ∨ -b^{3, 113}_0 c in DIMACS: 6725 6726 -6727 336 -6728 0 6725 6726 -6727 336 -6729 0 6725 6726 -6727 336 -6730 0 c 0-1 --> -1 c (-b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ -b^{3, 112}_0 ∧ -p_336) -> ( b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ b^{3, 113}_0) c in CNF: c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ p_336 ∨ b^{3, 113}_2 c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ p_336 ∨ -b^{3, 113}_1 c b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ p_336 ∨ b^{3, 113}_0 c in DIMACS: 6725 6726 6727 336 6728 0 6725 6726 6727 336 -6729 0 6725 6726 6727 336 6730 0 c -1-1 --> -2 c ( b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ b^{3, 112}_0 ∧ -p_336) -> ( b^{3, 113}_2 ∧ b^{3, 113}_1 ∧ -b^{3, 113}_0) c in CNF: c -b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ p_336 ∨ b^{3, 113}_2 c -b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ p_336 ∨ b^{3, 113}_1 c -b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ p_336 ∨ -b^{3, 113}_0 c in DIMACS: -6725 6726 -6727 336 6728 0 -6725 6726 -6727 336 6729 0 -6725 6726 -6727 336 -6730 0 c -2-1 --> break c ( b^{3, 112}_2 ∧ b^{3, 112}_1 ∧ -b^{3, 112}_0 ∧ -p_336) -> break c in CNF: c -b^{3, 112}_2 ∨ -b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ p_336 ∨ break c in DIMACS: -6725 -6726 6727 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 112}_2 ∧ -b^{3, 112}_1 ∧ -b^{3, 112}_0 ∧ true) c in CNF: c -b^{3, 112}_2 ∨ b^{3, 112}_1 ∨ b^{3, 112}_0 ∨ false c in DIMACS: -6725 6726 6727 0 c 3 does not represent an automaton state. c -(-b^{3, 112}_2 ∧ b^{3, 112}_1 ∧ b^{3, 112}_0 ∧ true) c in CNF: c b^{3, 112}_2 ∨ -b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ false c in DIMACS: 6725 -6726 -6727 0 c -3 does not represent an automaton state. c -( b^{3, 112}_2 ∧ b^{3, 112}_1 ∧ b^{3, 112}_0 ∧ true) c in CNF: c -b^{3, 112}_2 ∨ -b^{3, 112}_1 ∨ -b^{3, 112}_0 ∨ false c in DIMACS: -6725 -6726 -6727 0 c i = 113 c -2+1 --> -1 c ( b^{3, 113}_2 ∧ b^{3, 113}_1 ∧ -b^{3, 113}_0 ∧ p_339) -> ( b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ b^{3, 114}_0) c in CNF: c -b^{3, 113}_2 ∨ -b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ -p_339 ∨ b^{3, 114}_2 c -b^{3, 113}_2 ∨ -b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ -p_339 ∨ -b^{3, 114}_1 c -b^{3, 113}_2 ∨ -b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ -p_339 ∨ b^{3, 114}_0 c in DIMACS: -6728 -6729 6730 -339 6731 0 -6728 -6729 6730 -339 -6732 0 -6728 -6729 6730 -339 6733 0 c -1+1 --> 0 c ( b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ b^{3, 113}_0 ∧ p_339) -> (-b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ -b^{3, 114}_0) c in CNF: c -b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ -p_339 ∨ -b^{3, 114}_2 c -b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ -p_339 ∨ -b^{3, 114}_1 c -b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ -p_339 ∨ -b^{3, 114}_0 c in DIMACS: -6728 6729 -6730 -339 -6731 0 -6728 6729 -6730 -339 -6732 0 -6728 6729 -6730 -339 -6733 0 c 0+1 --> 1 c (-b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ -b^{3, 113}_0 ∧ p_339) -> (-b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ b^{3, 114}_0) c in CNF: c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ -p_339 ∨ -b^{3, 114}_2 c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ -p_339 ∨ -b^{3, 114}_1 c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ -p_339 ∨ b^{3, 114}_0 c in DIMACS: 6728 6729 6730 -339 -6731 0 6728 6729 6730 -339 -6732 0 6728 6729 6730 -339 6733 0 c 1+1 --> 2 c (-b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ b^{3, 113}_0 ∧ p_339) -> (-b^{3, 114}_2 ∧ b^{3, 114}_1 ∧ -b^{3, 114}_0) c in CNF: c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ -p_339 ∨ -b^{3, 114}_2 c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ -p_339 ∨ b^{3, 114}_1 c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ -p_339 ∨ -b^{3, 114}_0 c in DIMACS: 6728 6729 -6730 -339 -6731 0 6728 6729 -6730 -339 6732 0 6728 6729 -6730 -339 -6733 0 c 2+1 --> break c (-b^{3, 113}_2 ∧ b^{3, 113}_1 ∧ -b^{3, 113}_0 ∧ p_339) -> break c in CNF: c b^{3, 113}_2 ∨ -b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ -p_339 ∨ break c in DIMACS: 6728 -6729 6730 -339 1162 0 c 2-1 --> 1 c (-b^{3, 113}_2 ∧ b^{3, 113}_1 ∧ -b^{3, 113}_0 ∧ -p_339) -> (-b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ b^{3, 114}_0) c in CNF: c b^{3, 113}_2 ∨ -b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ p_339 ∨ -b^{3, 114}_2 c b^{3, 113}_2 ∨ -b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ p_339 ∨ -b^{3, 114}_1 c b^{3, 113}_2 ∨ -b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ p_339 ∨ b^{3, 114}_0 c in DIMACS: 6728 -6729 6730 339 -6731 0 6728 -6729 6730 339 -6732 0 6728 -6729 6730 339 6733 0 c 1-1 --> 0 c (-b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ b^{3, 113}_0 ∧ -p_339) -> (-b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ -b^{3, 114}_0) c in CNF: c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ p_339 ∨ -b^{3, 114}_2 c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ p_339 ∨ -b^{3, 114}_1 c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ p_339 ∨ -b^{3, 114}_0 c in DIMACS: 6728 6729 -6730 339 -6731 0 6728 6729 -6730 339 -6732 0 6728 6729 -6730 339 -6733 0 c 0-1 --> -1 c (-b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ -b^{3, 113}_0 ∧ -p_339) -> ( b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ b^{3, 114}_0) c in CNF: c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ p_339 ∨ b^{3, 114}_2 c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ p_339 ∨ -b^{3, 114}_1 c b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ p_339 ∨ b^{3, 114}_0 c in DIMACS: 6728 6729 6730 339 6731 0 6728 6729 6730 339 -6732 0 6728 6729 6730 339 6733 0 c -1-1 --> -2 c ( b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ b^{3, 113}_0 ∧ -p_339) -> ( b^{3, 114}_2 ∧ b^{3, 114}_1 ∧ -b^{3, 114}_0) c in CNF: c -b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ p_339 ∨ b^{3, 114}_2 c -b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ p_339 ∨ b^{3, 114}_1 c -b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ p_339 ∨ -b^{3, 114}_0 c in DIMACS: -6728 6729 -6730 339 6731 0 -6728 6729 -6730 339 6732 0 -6728 6729 -6730 339 -6733 0 c -2-1 --> break c ( b^{3, 113}_2 ∧ b^{3, 113}_1 ∧ -b^{3, 113}_0 ∧ -p_339) -> break c in CNF: c -b^{3, 113}_2 ∨ -b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ p_339 ∨ break c in DIMACS: -6728 -6729 6730 339 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 113}_2 ∧ -b^{3, 113}_1 ∧ -b^{3, 113}_0 ∧ true) c in CNF: c -b^{3, 113}_2 ∨ b^{3, 113}_1 ∨ b^{3, 113}_0 ∨ false c in DIMACS: -6728 6729 6730 0 c 3 does not represent an automaton state. c -(-b^{3, 113}_2 ∧ b^{3, 113}_1 ∧ b^{3, 113}_0 ∧ true) c in CNF: c b^{3, 113}_2 ∨ -b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ false c in DIMACS: 6728 -6729 -6730 0 c -3 does not represent an automaton state. c -( b^{3, 113}_2 ∧ b^{3, 113}_1 ∧ b^{3, 113}_0 ∧ true) c in CNF: c -b^{3, 113}_2 ∨ -b^{3, 113}_1 ∨ -b^{3, 113}_0 ∨ false c in DIMACS: -6728 -6729 -6730 0 c i = 114 c -2+1 --> -1 c ( b^{3, 114}_2 ∧ b^{3, 114}_1 ∧ -b^{3, 114}_0 ∧ p_342) -> ( b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ b^{3, 115}_0) c in CNF: c -b^{3, 114}_2 ∨ -b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ -p_342 ∨ b^{3, 115}_2 c -b^{3, 114}_2 ∨ -b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ -p_342 ∨ -b^{3, 115}_1 c -b^{3, 114}_2 ∨ -b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ -p_342 ∨ b^{3, 115}_0 c in DIMACS: -6731 -6732 6733 -342 6734 0 -6731 -6732 6733 -342 -6735 0 -6731 -6732 6733 -342 6736 0 c -1+1 --> 0 c ( b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ b^{3, 114}_0 ∧ p_342) -> (-b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ -b^{3, 115}_0) c in CNF: c -b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ -p_342 ∨ -b^{3, 115}_2 c -b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ -p_342 ∨ -b^{3, 115}_1 c -b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ -p_342 ∨ -b^{3, 115}_0 c in DIMACS: -6731 6732 -6733 -342 -6734 0 -6731 6732 -6733 -342 -6735 0 -6731 6732 -6733 -342 -6736 0 c 0+1 --> 1 c (-b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ -b^{3, 114}_0 ∧ p_342) -> (-b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ b^{3, 115}_0) c in CNF: c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ -p_342 ∨ -b^{3, 115}_2 c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ -p_342 ∨ -b^{3, 115}_1 c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ -p_342 ∨ b^{3, 115}_0 c in DIMACS: 6731 6732 6733 -342 -6734 0 6731 6732 6733 -342 -6735 0 6731 6732 6733 -342 6736 0 c 1+1 --> 2 c (-b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ b^{3, 114}_0 ∧ p_342) -> (-b^{3, 115}_2 ∧ b^{3, 115}_1 ∧ -b^{3, 115}_0) c in CNF: c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ -p_342 ∨ -b^{3, 115}_2 c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ -p_342 ∨ b^{3, 115}_1 c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ -p_342 ∨ -b^{3, 115}_0 c in DIMACS: 6731 6732 -6733 -342 -6734 0 6731 6732 -6733 -342 6735 0 6731 6732 -6733 -342 -6736 0 c 2+1 --> break c (-b^{3, 114}_2 ∧ b^{3, 114}_1 ∧ -b^{3, 114}_0 ∧ p_342) -> break c in CNF: c b^{3, 114}_2 ∨ -b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ -p_342 ∨ break c in DIMACS: 6731 -6732 6733 -342 1162 0 c 2-1 --> 1 c (-b^{3, 114}_2 ∧ b^{3, 114}_1 ∧ -b^{3, 114}_0 ∧ -p_342) -> (-b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ b^{3, 115}_0) c in CNF: c b^{3, 114}_2 ∨ -b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ p_342 ∨ -b^{3, 115}_2 c b^{3, 114}_2 ∨ -b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ p_342 ∨ -b^{3, 115}_1 c b^{3, 114}_2 ∨ -b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ p_342 ∨ b^{3, 115}_0 c in DIMACS: 6731 -6732 6733 342 -6734 0 6731 -6732 6733 342 -6735 0 6731 -6732 6733 342 6736 0 c 1-1 --> 0 c (-b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ b^{3, 114}_0 ∧ -p_342) -> (-b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ -b^{3, 115}_0) c in CNF: c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ p_342 ∨ -b^{3, 115}_2 c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ p_342 ∨ -b^{3, 115}_1 c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ p_342 ∨ -b^{3, 115}_0 c in DIMACS: 6731 6732 -6733 342 -6734 0 6731 6732 -6733 342 -6735 0 6731 6732 -6733 342 -6736 0 c 0-1 --> -1 c (-b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ -b^{3, 114}_0 ∧ -p_342) -> ( b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ b^{3, 115}_0) c in CNF: c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ p_342 ∨ b^{3, 115}_2 c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ p_342 ∨ -b^{3, 115}_1 c b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ p_342 ∨ b^{3, 115}_0 c in DIMACS: 6731 6732 6733 342 6734 0 6731 6732 6733 342 -6735 0 6731 6732 6733 342 6736 0 c -1-1 --> -2 c ( b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ b^{3, 114}_0 ∧ -p_342) -> ( b^{3, 115}_2 ∧ b^{3, 115}_1 ∧ -b^{3, 115}_0) c in CNF: c -b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ p_342 ∨ b^{3, 115}_2 c -b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ p_342 ∨ b^{3, 115}_1 c -b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ p_342 ∨ -b^{3, 115}_0 c in DIMACS: -6731 6732 -6733 342 6734 0 -6731 6732 -6733 342 6735 0 -6731 6732 -6733 342 -6736 0 c -2-1 --> break c ( b^{3, 114}_2 ∧ b^{3, 114}_1 ∧ -b^{3, 114}_0 ∧ -p_342) -> break c in CNF: c -b^{3, 114}_2 ∨ -b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ p_342 ∨ break c in DIMACS: -6731 -6732 6733 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 114}_2 ∧ -b^{3, 114}_1 ∧ -b^{3, 114}_0 ∧ true) c in CNF: c -b^{3, 114}_2 ∨ b^{3, 114}_1 ∨ b^{3, 114}_0 ∨ false c in DIMACS: -6731 6732 6733 0 c 3 does not represent an automaton state. c -(-b^{3, 114}_2 ∧ b^{3, 114}_1 ∧ b^{3, 114}_0 ∧ true) c in CNF: c b^{3, 114}_2 ∨ -b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ false c in DIMACS: 6731 -6732 -6733 0 c -3 does not represent an automaton state. c -( b^{3, 114}_2 ∧ b^{3, 114}_1 ∧ b^{3, 114}_0 ∧ true) c in CNF: c -b^{3, 114}_2 ∨ -b^{3, 114}_1 ∨ -b^{3, 114}_0 ∨ false c in DIMACS: -6731 -6732 -6733 0 c i = 115 c -2+1 --> -1 c ( b^{3, 115}_2 ∧ b^{3, 115}_1 ∧ -b^{3, 115}_0 ∧ p_345) -> ( b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ b^{3, 116}_0) c in CNF: c -b^{3, 115}_2 ∨ -b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ -p_345 ∨ b^{3, 116}_2 c -b^{3, 115}_2 ∨ -b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ -p_345 ∨ -b^{3, 116}_1 c -b^{3, 115}_2 ∨ -b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ -p_345 ∨ b^{3, 116}_0 c in DIMACS: -6734 -6735 6736 -345 6737 0 -6734 -6735 6736 -345 -6738 0 -6734 -6735 6736 -345 6739 0 c -1+1 --> 0 c ( b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ b^{3, 115}_0 ∧ p_345) -> (-b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ -b^{3, 116}_0) c in CNF: c -b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ -p_345 ∨ -b^{3, 116}_2 c -b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ -p_345 ∨ -b^{3, 116}_1 c -b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ -p_345 ∨ -b^{3, 116}_0 c in DIMACS: -6734 6735 -6736 -345 -6737 0 -6734 6735 -6736 -345 -6738 0 -6734 6735 -6736 -345 -6739 0 c 0+1 --> 1 c (-b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ -b^{3, 115}_0 ∧ p_345) -> (-b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ b^{3, 116}_0) c in CNF: c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ -p_345 ∨ -b^{3, 116}_2 c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ -p_345 ∨ -b^{3, 116}_1 c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ -p_345 ∨ b^{3, 116}_0 c in DIMACS: 6734 6735 6736 -345 -6737 0 6734 6735 6736 -345 -6738 0 6734 6735 6736 -345 6739 0 c 1+1 --> 2 c (-b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ b^{3, 115}_0 ∧ p_345) -> (-b^{3, 116}_2 ∧ b^{3, 116}_1 ∧ -b^{3, 116}_0) c in CNF: c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ -p_345 ∨ -b^{3, 116}_2 c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ -p_345 ∨ b^{3, 116}_1 c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ -p_345 ∨ -b^{3, 116}_0 c in DIMACS: 6734 6735 -6736 -345 -6737 0 6734 6735 -6736 -345 6738 0 6734 6735 -6736 -345 -6739 0 c 2+1 --> break c (-b^{3, 115}_2 ∧ b^{3, 115}_1 ∧ -b^{3, 115}_0 ∧ p_345) -> break c in CNF: c b^{3, 115}_2 ∨ -b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ -p_345 ∨ break c in DIMACS: 6734 -6735 6736 -345 1162 0 c 2-1 --> 1 c (-b^{3, 115}_2 ∧ b^{3, 115}_1 ∧ -b^{3, 115}_0 ∧ -p_345) -> (-b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ b^{3, 116}_0) c in CNF: c b^{3, 115}_2 ∨ -b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ p_345 ∨ -b^{3, 116}_2 c b^{3, 115}_2 ∨ -b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ p_345 ∨ -b^{3, 116}_1 c b^{3, 115}_2 ∨ -b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ p_345 ∨ b^{3, 116}_0 c in DIMACS: 6734 -6735 6736 345 -6737 0 6734 -6735 6736 345 -6738 0 6734 -6735 6736 345 6739 0 c 1-1 --> 0 c (-b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ b^{3, 115}_0 ∧ -p_345) -> (-b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ -b^{3, 116}_0) c in CNF: c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ p_345 ∨ -b^{3, 116}_2 c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ p_345 ∨ -b^{3, 116}_1 c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ p_345 ∨ -b^{3, 116}_0 c in DIMACS: 6734 6735 -6736 345 -6737 0 6734 6735 -6736 345 -6738 0 6734 6735 -6736 345 -6739 0 c 0-1 --> -1 c (-b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ -b^{3, 115}_0 ∧ -p_345) -> ( b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ b^{3, 116}_0) c in CNF: c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ p_345 ∨ b^{3, 116}_2 c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ p_345 ∨ -b^{3, 116}_1 c b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ p_345 ∨ b^{3, 116}_0 c in DIMACS: 6734 6735 6736 345 6737 0 6734 6735 6736 345 -6738 0 6734 6735 6736 345 6739 0 c -1-1 --> -2 c ( b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ b^{3, 115}_0 ∧ -p_345) -> ( b^{3, 116}_2 ∧ b^{3, 116}_1 ∧ -b^{3, 116}_0) c in CNF: c -b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ p_345 ∨ b^{3, 116}_2 c -b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ p_345 ∨ b^{3, 116}_1 c -b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ p_345 ∨ -b^{3, 116}_0 c in DIMACS: -6734 6735 -6736 345 6737 0 -6734 6735 -6736 345 6738 0 -6734 6735 -6736 345 -6739 0 c -2-1 --> break c ( b^{3, 115}_2 ∧ b^{3, 115}_1 ∧ -b^{3, 115}_0 ∧ -p_345) -> break c in CNF: c -b^{3, 115}_2 ∨ -b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ p_345 ∨ break c in DIMACS: -6734 -6735 6736 345 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 115}_2 ∧ -b^{3, 115}_1 ∧ -b^{3, 115}_0 ∧ true) c in CNF: c -b^{3, 115}_2 ∨ b^{3, 115}_1 ∨ b^{3, 115}_0 ∨ false c in DIMACS: -6734 6735 6736 0 c 3 does not represent an automaton state. c -(-b^{3, 115}_2 ∧ b^{3, 115}_1 ∧ b^{3, 115}_0 ∧ true) c in CNF: c b^{3, 115}_2 ∨ -b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ false c in DIMACS: 6734 -6735 -6736 0 c -3 does not represent an automaton state. c -( b^{3, 115}_2 ∧ b^{3, 115}_1 ∧ b^{3, 115}_0 ∧ true) c in CNF: c -b^{3, 115}_2 ∨ -b^{3, 115}_1 ∨ -b^{3, 115}_0 ∨ false c in DIMACS: -6734 -6735 -6736 0 c i = 116 c -2+1 --> -1 c ( b^{3, 116}_2 ∧ b^{3, 116}_1 ∧ -b^{3, 116}_0 ∧ p_348) -> ( b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ b^{3, 117}_0) c in CNF: c -b^{3, 116}_2 ∨ -b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ -p_348 ∨ b^{3, 117}_2 c -b^{3, 116}_2 ∨ -b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ -p_348 ∨ -b^{3, 117}_1 c -b^{3, 116}_2 ∨ -b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ -p_348 ∨ b^{3, 117}_0 c in DIMACS: -6737 -6738 6739 -348 6740 0 -6737 -6738 6739 -348 -6741 0 -6737 -6738 6739 -348 6742 0 c -1+1 --> 0 c ( b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ b^{3, 116}_0 ∧ p_348) -> (-b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ -b^{3, 117}_0) c in CNF: c -b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ -p_348 ∨ -b^{3, 117}_2 c -b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ -p_348 ∨ -b^{3, 117}_1 c -b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ -p_348 ∨ -b^{3, 117}_0 c in DIMACS: -6737 6738 -6739 -348 -6740 0 -6737 6738 -6739 -348 -6741 0 -6737 6738 -6739 -348 -6742 0 c 0+1 --> 1 c (-b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ -b^{3, 116}_0 ∧ p_348) -> (-b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ b^{3, 117}_0) c in CNF: c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ -p_348 ∨ -b^{3, 117}_2 c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ -p_348 ∨ -b^{3, 117}_1 c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ -p_348 ∨ b^{3, 117}_0 c in DIMACS: 6737 6738 6739 -348 -6740 0 6737 6738 6739 -348 -6741 0 6737 6738 6739 -348 6742 0 c 1+1 --> 2 c (-b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ b^{3, 116}_0 ∧ p_348) -> (-b^{3, 117}_2 ∧ b^{3, 117}_1 ∧ -b^{3, 117}_0) c in CNF: c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ -p_348 ∨ -b^{3, 117}_2 c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ -p_348 ∨ b^{3, 117}_1 c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ -p_348 ∨ -b^{3, 117}_0 c in DIMACS: 6737 6738 -6739 -348 -6740 0 6737 6738 -6739 -348 6741 0 6737 6738 -6739 -348 -6742 0 c 2+1 --> break c (-b^{3, 116}_2 ∧ b^{3, 116}_1 ∧ -b^{3, 116}_0 ∧ p_348) -> break c in CNF: c b^{3, 116}_2 ∨ -b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ -p_348 ∨ break c in DIMACS: 6737 -6738 6739 -348 1162 0 c 2-1 --> 1 c (-b^{3, 116}_2 ∧ b^{3, 116}_1 ∧ -b^{3, 116}_0 ∧ -p_348) -> (-b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ b^{3, 117}_0) c in CNF: c b^{3, 116}_2 ∨ -b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ p_348 ∨ -b^{3, 117}_2 c b^{3, 116}_2 ∨ -b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ p_348 ∨ -b^{3, 117}_1 c b^{3, 116}_2 ∨ -b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ p_348 ∨ b^{3, 117}_0 c in DIMACS: 6737 -6738 6739 348 -6740 0 6737 -6738 6739 348 -6741 0 6737 -6738 6739 348 6742 0 c 1-1 --> 0 c (-b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ b^{3, 116}_0 ∧ -p_348) -> (-b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ -b^{3, 117}_0) c in CNF: c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ p_348 ∨ -b^{3, 117}_2 c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ p_348 ∨ -b^{3, 117}_1 c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ p_348 ∨ -b^{3, 117}_0 c in DIMACS: 6737 6738 -6739 348 -6740 0 6737 6738 -6739 348 -6741 0 6737 6738 -6739 348 -6742 0 c 0-1 --> -1 c (-b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ -b^{3, 116}_0 ∧ -p_348) -> ( b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ b^{3, 117}_0) c in CNF: c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ p_348 ∨ b^{3, 117}_2 c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ p_348 ∨ -b^{3, 117}_1 c b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ p_348 ∨ b^{3, 117}_0 c in DIMACS: 6737 6738 6739 348 6740 0 6737 6738 6739 348 -6741 0 6737 6738 6739 348 6742 0 c -1-1 --> -2 c ( b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ b^{3, 116}_0 ∧ -p_348) -> ( b^{3, 117}_2 ∧ b^{3, 117}_1 ∧ -b^{3, 117}_0) c in CNF: c -b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ p_348 ∨ b^{3, 117}_2 c -b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ p_348 ∨ b^{3, 117}_1 c -b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ p_348 ∨ -b^{3, 117}_0 c in DIMACS: -6737 6738 -6739 348 6740 0 -6737 6738 -6739 348 6741 0 -6737 6738 -6739 348 -6742 0 c -2-1 --> break c ( b^{3, 116}_2 ∧ b^{3, 116}_1 ∧ -b^{3, 116}_0 ∧ -p_348) -> break c in CNF: c -b^{3, 116}_2 ∨ -b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ p_348 ∨ break c in DIMACS: -6737 -6738 6739 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 116}_2 ∧ -b^{3, 116}_1 ∧ -b^{3, 116}_0 ∧ true) c in CNF: c -b^{3, 116}_2 ∨ b^{3, 116}_1 ∨ b^{3, 116}_0 ∨ false c in DIMACS: -6737 6738 6739 0 c 3 does not represent an automaton state. c -(-b^{3, 116}_2 ∧ b^{3, 116}_1 ∧ b^{3, 116}_0 ∧ true) c in CNF: c b^{3, 116}_2 ∨ -b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ false c in DIMACS: 6737 -6738 -6739 0 c -3 does not represent an automaton state. c -( b^{3, 116}_2 ∧ b^{3, 116}_1 ∧ b^{3, 116}_0 ∧ true) c in CNF: c -b^{3, 116}_2 ∨ -b^{3, 116}_1 ∨ -b^{3, 116}_0 ∨ false c in DIMACS: -6737 -6738 -6739 0 c i = 117 c -2+1 --> -1 c ( b^{3, 117}_2 ∧ b^{3, 117}_1 ∧ -b^{3, 117}_0 ∧ p_351) -> ( b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ b^{3, 118}_0) c in CNF: c -b^{3, 117}_2 ∨ -b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ -p_351 ∨ b^{3, 118}_2 c -b^{3, 117}_2 ∨ -b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ -p_351 ∨ -b^{3, 118}_1 c -b^{3, 117}_2 ∨ -b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ -p_351 ∨ b^{3, 118}_0 c in DIMACS: -6740 -6741 6742 -351 6743 0 -6740 -6741 6742 -351 -6744 0 -6740 -6741 6742 -351 6745 0 c -1+1 --> 0 c ( b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ b^{3, 117}_0 ∧ p_351) -> (-b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ -b^{3, 118}_0) c in CNF: c -b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ -p_351 ∨ -b^{3, 118}_2 c -b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ -p_351 ∨ -b^{3, 118}_1 c -b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ -p_351 ∨ -b^{3, 118}_0 c in DIMACS: -6740 6741 -6742 -351 -6743 0 -6740 6741 -6742 -351 -6744 0 -6740 6741 -6742 -351 -6745 0 c 0+1 --> 1 c (-b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ -b^{3, 117}_0 ∧ p_351) -> (-b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ b^{3, 118}_0) c in CNF: c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ -p_351 ∨ -b^{3, 118}_2 c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ -p_351 ∨ -b^{3, 118}_1 c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ -p_351 ∨ b^{3, 118}_0 c in DIMACS: 6740 6741 6742 -351 -6743 0 6740 6741 6742 -351 -6744 0 6740 6741 6742 -351 6745 0 c 1+1 --> 2 c (-b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ b^{3, 117}_0 ∧ p_351) -> (-b^{3, 118}_2 ∧ b^{3, 118}_1 ∧ -b^{3, 118}_0) c in CNF: c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ -p_351 ∨ -b^{3, 118}_2 c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ -p_351 ∨ b^{3, 118}_1 c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ -p_351 ∨ -b^{3, 118}_0 c in DIMACS: 6740 6741 -6742 -351 -6743 0 6740 6741 -6742 -351 6744 0 6740 6741 -6742 -351 -6745 0 c 2+1 --> break c (-b^{3, 117}_2 ∧ b^{3, 117}_1 ∧ -b^{3, 117}_0 ∧ p_351) -> break c in CNF: c b^{3, 117}_2 ∨ -b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ -p_351 ∨ break c in DIMACS: 6740 -6741 6742 -351 1162 0 c 2-1 --> 1 c (-b^{3, 117}_2 ∧ b^{3, 117}_1 ∧ -b^{3, 117}_0 ∧ -p_351) -> (-b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ b^{3, 118}_0) c in CNF: c b^{3, 117}_2 ∨ -b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ p_351 ∨ -b^{3, 118}_2 c b^{3, 117}_2 ∨ -b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ p_351 ∨ -b^{3, 118}_1 c b^{3, 117}_2 ∨ -b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ p_351 ∨ b^{3, 118}_0 c in DIMACS: 6740 -6741 6742 351 -6743 0 6740 -6741 6742 351 -6744 0 6740 -6741 6742 351 6745 0 c 1-1 --> 0 c (-b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ b^{3, 117}_0 ∧ -p_351) -> (-b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ -b^{3, 118}_0) c in CNF: c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ p_351 ∨ -b^{3, 118}_2 c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ p_351 ∨ -b^{3, 118}_1 c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ p_351 ∨ -b^{3, 118}_0 c in DIMACS: 6740 6741 -6742 351 -6743 0 6740 6741 -6742 351 -6744 0 6740 6741 -6742 351 -6745 0 c 0-1 --> -1 c (-b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ -b^{3, 117}_0 ∧ -p_351) -> ( b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ b^{3, 118}_0) c in CNF: c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ p_351 ∨ b^{3, 118}_2 c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ p_351 ∨ -b^{3, 118}_1 c b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ p_351 ∨ b^{3, 118}_0 c in DIMACS: 6740 6741 6742 351 6743 0 6740 6741 6742 351 -6744 0 6740 6741 6742 351 6745 0 c -1-1 --> -2 c ( b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ b^{3, 117}_0 ∧ -p_351) -> ( b^{3, 118}_2 ∧ b^{3, 118}_1 ∧ -b^{3, 118}_0) c in CNF: c -b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ p_351 ∨ b^{3, 118}_2 c -b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ p_351 ∨ b^{3, 118}_1 c -b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ p_351 ∨ -b^{3, 118}_0 c in DIMACS: -6740 6741 -6742 351 6743 0 -6740 6741 -6742 351 6744 0 -6740 6741 -6742 351 -6745 0 c -2-1 --> break c ( b^{3, 117}_2 ∧ b^{3, 117}_1 ∧ -b^{3, 117}_0 ∧ -p_351) -> break c in CNF: c -b^{3, 117}_2 ∨ -b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ p_351 ∨ break c in DIMACS: -6740 -6741 6742 351 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 117}_2 ∧ -b^{3, 117}_1 ∧ -b^{3, 117}_0 ∧ true) c in CNF: c -b^{3, 117}_2 ∨ b^{3, 117}_1 ∨ b^{3, 117}_0 ∨ false c in DIMACS: -6740 6741 6742 0 c 3 does not represent an automaton state. c -(-b^{3, 117}_2 ∧ b^{3, 117}_1 ∧ b^{3, 117}_0 ∧ true) c in CNF: c b^{3, 117}_2 ∨ -b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ false c in DIMACS: 6740 -6741 -6742 0 c -3 does not represent an automaton state. c -( b^{3, 117}_2 ∧ b^{3, 117}_1 ∧ b^{3, 117}_0 ∧ true) c in CNF: c -b^{3, 117}_2 ∨ -b^{3, 117}_1 ∨ -b^{3, 117}_0 ∨ false c in DIMACS: -6740 -6741 -6742 0 c i = 118 c -2+1 --> -1 c ( b^{3, 118}_2 ∧ b^{3, 118}_1 ∧ -b^{3, 118}_0 ∧ p_354) -> ( b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ b^{3, 119}_0) c in CNF: c -b^{3, 118}_2 ∨ -b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ -p_354 ∨ b^{3, 119}_2 c -b^{3, 118}_2 ∨ -b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ -p_354 ∨ -b^{3, 119}_1 c -b^{3, 118}_2 ∨ -b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ -p_354 ∨ b^{3, 119}_0 c in DIMACS: -6743 -6744 6745 -354 6746 0 -6743 -6744 6745 -354 -6747 0 -6743 -6744 6745 -354 6748 0 c -1+1 --> 0 c ( b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ b^{3, 118}_0 ∧ p_354) -> (-b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ -b^{3, 119}_0) c in CNF: c -b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ -p_354 ∨ -b^{3, 119}_2 c -b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ -p_354 ∨ -b^{3, 119}_1 c -b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ -p_354 ∨ -b^{3, 119}_0 c in DIMACS: -6743 6744 -6745 -354 -6746 0 -6743 6744 -6745 -354 -6747 0 -6743 6744 -6745 -354 -6748 0 c 0+1 --> 1 c (-b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ -b^{3, 118}_0 ∧ p_354) -> (-b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ b^{3, 119}_0) c in CNF: c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ -p_354 ∨ -b^{3, 119}_2 c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ -p_354 ∨ -b^{3, 119}_1 c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ -p_354 ∨ b^{3, 119}_0 c in DIMACS: 6743 6744 6745 -354 -6746 0 6743 6744 6745 -354 -6747 0 6743 6744 6745 -354 6748 0 c 1+1 --> 2 c (-b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ b^{3, 118}_0 ∧ p_354) -> (-b^{3, 119}_2 ∧ b^{3, 119}_1 ∧ -b^{3, 119}_0) c in CNF: c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ -p_354 ∨ -b^{3, 119}_2 c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ -p_354 ∨ b^{3, 119}_1 c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ -p_354 ∨ -b^{3, 119}_0 c in DIMACS: 6743 6744 -6745 -354 -6746 0 6743 6744 -6745 -354 6747 0 6743 6744 -6745 -354 -6748 0 c 2+1 --> break c (-b^{3, 118}_2 ∧ b^{3, 118}_1 ∧ -b^{3, 118}_0 ∧ p_354) -> break c in CNF: c b^{3, 118}_2 ∨ -b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ -p_354 ∨ break c in DIMACS: 6743 -6744 6745 -354 1162 0 c 2-1 --> 1 c (-b^{3, 118}_2 ∧ b^{3, 118}_1 ∧ -b^{3, 118}_0 ∧ -p_354) -> (-b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ b^{3, 119}_0) c in CNF: c b^{3, 118}_2 ∨ -b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ p_354 ∨ -b^{3, 119}_2 c b^{3, 118}_2 ∨ -b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ p_354 ∨ -b^{3, 119}_1 c b^{3, 118}_2 ∨ -b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ p_354 ∨ b^{3, 119}_0 c in DIMACS: 6743 -6744 6745 354 -6746 0 6743 -6744 6745 354 -6747 0 6743 -6744 6745 354 6748 0 c 1-1 --> 0 c (-b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ b^{3, 118}_0 ∧ -p_354) -> (-b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ -b^{3, 119}_0) c in CNF: c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ p_354 ∨ -b^{3, 119}_2 c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ p_354 ∨ -b^{3, 119}_1 c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ p_354 ∨ -b^{3, 119}_0 c in DIMACS: 6743 6744 -6745 354 -6746 0 6743 6744 -6745 354 -6747 0 6743 6744 -6745 354 -6748 0 c 0-1 --> -1 c (-b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ -b^{3, 118}_0 ∧ -p_354) -> ( b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ b^{3, 119}_0) c in CNF: c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ p_354 ∨ b^{3, 119}_2 c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ p_354 ∨ -b^{3, 119}_1 c b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ p_354 ∨ b^{3, 119}_0 c in DIMACS: 6743 6744 6745 354 6746 0 6743 6744 6745 354 -6747 0 6743 6744 6745 354 6748 0 c -1-1 --> -2 c ( b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ b^{3, 118}_0 ∧ -p_354) -> ( b^{3, 119}_2 ∧ b^{3, 119}_1 ∧ -b^{3, 119}_0) c in CNF: c -b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ p_354 ∨ b^{3, 119}_2 c -b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ p_354 ∨ b^{3, 119}_1 c -b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ p_354 ∨ -b^{3, 119}_0 c in DIMACS: -6743 6744 -6745 354 6746 0 -6743 6744 -6745 354 6747 0 -6743 6744 -6745 354 -6748 0 c -2-1 --> break c ( b^{3, 118}_2 ∧ b^{3, 118}_1 ∧ -b^{3, 118}_0 ∧ -p_354) -> break c in CNF: c -b^{3, 118}_2 ∨ -b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ p_354 ∨ break c in DIMACS: -6743 -6744 6745 354 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 118}_2 ∧ -b^{3, 118}_1 ∧ -b^{3, 118}_0 ∧ true) c in CNF: c -b^{3, 118}_2 ∨ b^{3, 118}_1 ∨ b^{3, 118}_0 ∨ false c in DIMACS: -6743 6744 6745 0 c 3 does not represent an automaton state. c -(-b^{3, 118}_2 ∧ b^{3, 118}_1 ∧ b^{3, 118}_0 ∧ true) c in CNF: c b^{3, 118}_2 ∨ -b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ false c in DIMACS: 6743 -6744 -6745 0 c -3 does not represent an automaton state. c -( b^{3, 118}_2 ∧ b^{3, 118}_1 ∧ b^{3, 118}_0 ∧ true) c in CNF: c -b^{3, 118}_2 ∨ -b^{3, 118}_1 ∨ -b^{3, 118}_0 ∨ false c in DIMACS: -6743 -6744 -6745 0 c i = 119 c -2+1 --> -1 c ( b^{3, 119}_2 ∧ b^{3, 119}_1 ∧ -b^{3, 119}_0 ∧ p_357) -> ( b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ b^{3, 120}_0) c in CNF: c -b^{3, 119}_2 ∨ -b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ -p_357 ∨ b^{3, 120}_2 c -b^{3, 119}_2 ∨ -b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ -p_357 ∨ -b^{3, 120}_1 c -b^{3, 119}_2 ∨ -b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ -p_357 ∨ b^{3, 120}_0 c in DIMACS: -6746 -6747 6748 -357 6749 0 -6746 -6747 6748 -357 -6750 0 -6746 -6747 6748 -357 6751 0 c -1+1 --> 0 c ( b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ b^{3, 119}_0 ∧ p_357) -> (-b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ -b^{3, 120}_0) c in CNF: c -b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ -p_357 ∨ -b^{3, 120}_2 c -b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ -p_357 ∨ -b^{3, 120}_1 c -b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ -p_357 ∨ -b^{3, 120}_0 c in DIMACS: -6746 6747 -6748 -357 -6749 0 -6746 6747 -6748 -357 -6750 0 -6746 6747 -6748 -357 -6751 0 c 0+1 --> 1 c (-b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ -b^{3, 119}_0 ∧ p_357) -> (-b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ b^{3, 120}_0) c in CNF: c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ -p_357 ∨ -b^{3, 120}_2 c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ -p_357 ∨ -b^{3, 120}_1 c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ -p_357 ∨ b^{3, 120}_0 c in DIMACS: 6746 6747 6748 -357 -6749 0 6746 6747 6748 -357 -6750 0 6746 6747 6748 -357 6751 0 c 1+1 --> 2 c (-b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ b^{3, 119}_0 ∧ p_357) -> (-b^{3, 120}_2 ∧ b^{3, 120}_1 ∧ -b^{3, 120}_0) c in CNF: c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ -p_357 ∨ -b^{3, 120}_2 c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ -p_357 ∨ b^{3, 120}_1 c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ -p_357 ∨ -b^{3, 120}_0 c in DIMACS: 6746 6747 -6748 -357 -6749 0 6746 6747 -6748 -357 6750 0 6746 6747 -6748 -357 -6751 0 c 2+1 --> break c (-b^{3, 119}_2 ∧ b^{3, 119}_1 ∧ -b^{3, 119}_0 ∧ p_357) -> break c in CNF: c b^{3, 119}_2 ∨ -b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ -p_357 ∨ break c in DIMACS: 6746 -6747 6748 -357 1162 0 c 2-1 --> 1 c (-b^{3, 119}_2 ∧ b^{3, 119}_1 ∧ -b^{3, 119}_0 ∧ -p_357) -> (-b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ b^{3, 120}_0) c in CNF: c b^{3, 119}_2 ∨ -b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ p_357 ∨ -b^{3, 120}_2 c b^{3, 119}_2 ∨ -b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ p_357 ∨ -b^{3, 120}_1 c b^{3, 119}_2 ∨ -b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ p_357 ∨ b^{3, 120}_0 c in DIMACS: 6746 -6747 6748 357 -6749 0 6746 -6747 6748 357 -6750 0 6746 -6747 6748 357 6751 0 c 1-1 --> 0 c (-b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ b^{3, 119}_0 ∧ -p_357) -> (-b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ -b^{3, 120}_0) c in CNF: c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ p_357 ∨ -b^{3, 120}_2 c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ p_357 ∨ -b^{3, 120}_1 c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ p_357 ∨ -b^{3, 120}_0 c in DIMACS: 6746 6747 -6748 357 -6749 0 6746 6747 -6748 357 -6750 0 6746 6747 -6748 357 -6751 0 c 0-1 --> -1 c (-b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ -b^{3, 119}_0 ∧ -p_357) -> ( b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ b^{3, 120}_0) c in CNF: c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ p_357 ∨ b^{3, 120}_2 c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ p_357 ∨ -b^{3, 120}_1 c b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ p_357 ∨ b^{3, 120}_0 c in DIMACS: 6746 6747 6748 357 6749 0 6746 6747 6748 357 -6750 0 6746 6747 6748 357 6751 0 c -1-1 --> -2 c ( b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ b^{3, 119}_0 ∧ -p_357) -> ( b^{3, 120}_2 ∧ b^{3, 120}_1 ∧ -b^{3, 120}_0) c in CNF: c -b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ p_357 ∨ b^{3, 120}_2 c -b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ p_357 ∨ b^{3, 120}_1 c -b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ p_357 ∨ -b^{3, 120}_0 c in DIMACS: -6746 6747 -6748 357 6749 0 -6746 6747 -6748 357 6750 0 -6746 6747 -6748 357 -6751 0 c -2-1 --> break c ( b^{3, 119}_2 ∧ b^{3, 119}_1 ∧ -b^{3, 119}_0 ∧ -p_357) -> break c in CNF: c -b^{3, 119}_2 ∨ -b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ p_357 ∨ break c in DIMACS: -6746 -6747 6748 357 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 119}_2 ∧ -b^{3, 119}_1 ∧ -b^{3, 119}_0 ∧ true) c in CNF: c -b^{3, 119}_2 ∨ b^{3, 119}_1 ∨ b^{3, 119}_0 ∨ false c in DIMACS: -6746 6747 6748 0 c 3 does not represent an automaton state. c -(-b^{3, 119}_2 ∧ b^{3, 119}_1 ∧ b^{3, 119}_0 ∧ true) c in CNF: c b^{3, 119}_2 ∨ -b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ false c in DIMACS: 6746 -6747 -6748 0 c -3 does not represent an automaton state. c -( b^{3, 119}_2 ∧ b^{3, 119}_1 ∧ b^{3, 119}_0 ∧ true) c in CNF: c -b^{3, 119}_2 ∨ -b^{3, 119}_1 ∨ -b^{3, 119}_0 ∨ false c in DIMACS: -6746 -6747 -6748 0 c i = 120 c -2+1 --> -1 c ( b^{3, 120}_2 ∧ b^{3, 120}_1 ∧ -b^{3, 120}_0 ∧ p_360) -> ( b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ b^{3, 121}_0) c in CNF: c -b^{3, 120}_2 ∨ -b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ -p_360 ∨ b^{3, 121}_2 c -b^{3, 120}_2 ∨ -b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ -p_360 ∨ -b^{3, 121}_1 c -b^{3, 120}_2 ∨ -b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ -p_360 ∨ b^{3, 121}_0 c in DIMACS: -6749 -6750 6751 -360 6752 0 -6749 -6750 6751 -360 -6753 0 -6749 -6750 6751 -360 6754 0 c -1+1 --> 0 c ( b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ b^{3, 120}_0 ∧ p_360) -> (-b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ -b^{3, 121}_0) c in CNF: c -b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ -p_360 ∨ -b^{3, 121}_2 c -b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ -p_360 ∨ -b^{3, 121}_1 c -b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ -p_360 ∨ -b^{3, 121}_0 c in DIMACS: -6749 6750 -6751 -360 -6752 0 -6749 6750 -6751 -360 -6753 0 -6749 6750 -6751 -360 -6754 0 c 0+1 --> 1 c (-b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ -b^{3, 120}_0 ∧ p_360) -> (-b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ b^{3, 121}_0) c in CNF: c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ -p_360 ∨ -b^{3, 121}_2 c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ -p_360 ∨ -b^{3, 121}_1 c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ -p_360 ∨ b^{3, 121}_0 c in DIMACS: 6749 6750 6751 -360 -6752 0 6749 6750 6751 -360 -6753 0 6749 6750 6751 -360 6754 0 c 1+1 --> 2 c (-b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ b^{3, 120}_0 ∧ p_360) -> (-b^{3, 121}_2 ∧ b^{3, 121}_1 ∧ -b^{3, 121}_0) c in CNF: c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ -p_360 ∨ -b^{3, 121}_2 c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ -p_360 ∨ b^{3, 121}_1 c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ -p_360 ∨ -b^{3, 121}_0 c in DIMACS: 6749 6750 -6751 -360 -6752 0 6749 6750 -6751 -360 6753 0 6749 6750 -6751 -360 -6754 0 c 2+1 --> break c (-b^{3, 120}_2 ∧ b^{3, 120}_1 ∧ -b^{3, 120}_0 ∧ p_360) -> break c in CNF: c b^{3, 120}_2 ∨ -b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ -p_360 ∨ break c in DIMACS: 6749 -6750 6751 -360 1162 0 c 2-1 --> 1 c (-b^{3, 120}_2 ∧ b^{3, 120}_1 ∧ -b^{3, 120}_0 ∧ -p_360) -> (-b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ b^{3, 121}_0) c in CNF: c b^{3, 120}_2 ∨ -b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ p_360 ∨ -b^{3, 121}_2 c b^{3, 120}_2 ∨ -b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ p_360 ∨ -b^{3, 121}_1 c b^{3, 120}_2 ∨ -b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ p_360 ∨ b^{3, 121}_0 c in DIMACS: 6749 -6750 6751 360 -6752 0 6749 -6750 6751 360 -6753 0 6749 -6750 6751 360 6754 0 c 1-1 --> 0 c (-b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ b^{3, 120}_0 ∧ -p_360) -> (-b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ -b^{3, 121}_0) c in CNF: c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ p_360 ∨ -b^{3, 121}_2 c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ p_360 ∨ -b^{3, 121}_1 c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ p_360 ∨ -b^{3, 121}_0 c in DIMACS: 6749 6750 -6751 360 -6752 0 6749 6750 -6751 360 -6753 0 6749 6750 -6751 360 -6754 0 c 0-1 --> -1 c (-b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ -b^{3, 120}_0 ∧ -p_360) -> ( b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ b^{3, 121}_0) c in CNF: c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ p_360 ∨ b^{3, 121}_2 c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ p_360 ∨ -b^{3, 121}_1 c b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ p_360 ∨ b^{3, 121}_0 c in DIMACS: 6749 6750 6751 360 6752 0 6749 6750 6751 360 -6753 0 6749 6750 6751 360 6754 0 c -1-1 --> -2 c ( b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ b^{3, 120}_0 ∧ -p_360) -> ( b^{3, 121}_2 ∧ b^{3, 121}_1 ∧ -b^{3, 121}_0) c in CNF: c -b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ p_360 ∨ b^{3, 121}_2 c -b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ p_360 ∨ b^{3, 121}_1 c -b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ p_360 ∨ -b^{3, 121}_0 c in DIMACS: -6749 6750 -6751 360 6752 0 -6749 6750 -6751 360 6753 0 -6749 6750 -6751 360 -6754 0 c -2-1 --> break c ( b^{3, 120}_2 ∧ b^{3, 120}_1 ∧ -b^{3, 120}_0 ∧ -p_360) -> break c in CNF: c -b^{3, 120}_2 ∨ -b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ p_360 ∨ break c in DIMACS: -6749 -6750 6751 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 120}_2 ∧ -b^{3, 120}_1 ∧ -b^{3, 120}_0 ∧ true) c in CNF: c -b^{3, 120}_2 ∨ b^{3, 120}_1 ∨ b^{3, 120}_0 ∨ false c in DIMACS: -6749 6750 6751 0 c 3 does not represent an automaton state. c -(-b^{3, 120}_2 ∧ b^{3, 120}_1 ∧ b^{3, 120}_0 ∧ true) c in CNF: c b^{3, 120}_2 ∨ -b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ false c in DIMACS: 6749 -6750 -6751 0 c -3 does not represent an automaton state. c -( b^{3, 120}_2 ∧ b^{3, 120}_1 ∧ b^{3, 120}_0 ∧ true) c in CNF: c -b^{3, 120}_2 ∨ -b^{3, 120}_1 ∨ -b^{3, 120}_0 ∨ false c in DIMACS: -6749 -6750 -6751 0 c i = 121 c -2+1 --> -1 c ( b^{3, 121}_2 ∧ b^{3, 121}_1 ∧ -b^{3, 121}_0 ∧ p_363) -> ( b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ b^{3, 122}_0) c in CNF: c -b^{3, 121}_2 ∨ -b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ -p_363 ∨ b^{3, 122}_2 c -b^{3, 121}_2 ∨ -b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ -p_363 ∨ -b^{3, 122}_1 c -b^{3, 121}_2 ∨ -b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ -p_363 ∨ b^{3, 122}_0 c in DIMACS: -6752 -6753 6754 -363 6755 0 -6752 -6753 6754 -363 -6756 0 -6752 -6753 6754 -363 6757 0 c -1+1 --> 0 c ( b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ b^{3, 121}_0 ∧ p_363) -> (-b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ -b^{3, 122}_0) c in CNF: c -b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ -p_363 ∨ -b^{3, 122}_2 c -b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ -p_363 ∨ -b^{3, 122}_1 c -b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ -p_363 ∨ -b^{3, 122}_0 c in DIMACS: -6752 6753 -6754 -363 -6755 0 -6752 6753 -6754 -363 -6756 0 -6752 6753 -6754 -363 -6757 0 c 0+1 --> 1 c (-b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ -b^{3, 121}_0 ∧ p_363) -> (-b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ b^{3, 122}_0) c in CNF: c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ -p_363 ∨ -b^{3, 122}_2 c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ -p_363 ∨ -b^{3, 122}_1 c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ -p_363 ∨ b^{3, 122}_0 c in DIMACS: 6752 6753 6754 -363 -6755 0 6752 6753 6754 -363 -6756 0 6752 6753 6754 -363 6757 0 c 1+1 --> 2 c (-b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ b^{3, 121}_0 ∧ p_363) -> (-b^{3, 122}_2 ∧ b^{3, 122}_1 ∧ -b^{3, 122}_0) c in CNF: c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ -p_363 ∨ -b^{3, 122}_2 c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ -p_363 ∨ b^{3, 122}_1 c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ -p_363 ∨ -b^{3, 122}_0 c in DIMACS: 6752 6753 -6754 -363 -6755 0 6752 6753 -6754 -363 6756 0 6752 6753 -6754 -363 -6757 0 c 2+1 --> break c (-b^{3, 121}_2 ∧ b^{3, 121}_1 ∧ -b^{3, 121}_0 ∧ p_363) -> break c in CNF: c b^{3, 121}_2 ∨ -b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ -p_363 ∨ break c in DIMACS: 6752 -6753 6754 -363 1162 0 c 2-1 --> 1 c (-b^{3, 121}_2 ∧ b^{3, 121}_1 ∧ -b^{3, 121}_0 ∧ -p_363) -> (-b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ b^{3, 122}_0) c in CNF: c b^{3, 121}_2 ∨ -b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ p_363 ∨ -b^{3, 122}_2 c b^{3, 121}_2 ∨ -b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ p_363 ∨ -b^{3, 122}_1 c b^{3, 121}_2 ∨ -b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ p_363 ∨ b^{3, 122}_0 c in DIMACS: 6752 -6753 6754 363 -6755 0 6752 -6753 6754 363 -6756 0 6752 -6753 6754 363 6757 0 c 1-1 --> 0 c (-b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ b^{3, 121}_0 ∧ -p_363) -> (-b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ -b^{3, 122}_0) c in CNF: c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ p_363 ∨ -b^{3, 122}_2 c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ p_363 ∨ -b^{3, 122}_1 c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ p_363 ∨ -b^{3, 122}_0 c in DIMACS: 6752 6753 -6754 363 -6755 0 6752 6753 -6754 363 -6756 0 6752 6753 -6754 363 -6757 0 c 0-1 --> -1 c (-b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ -b^{3, 121}_0 ∧ -p_363) -> ( b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ b^{3, 122}_0) c in CNF: c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ p_363 ∨ b^{3, 122}_2 c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ p_363 ∨ -b^{3, 122}_1 c b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ p_363 ∨ b^{3, 122}_0 c in DIMACS: 6752 6753 6754 363 6755 0 6752 6753 6754 363 -6756 0 6752 6753 6754 363 6757 0 c -1-1 --> -2 c ( b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ b^{3, 121}_0 ∧ -p_363) -> ( b^{3, 122}_2 ∧ b^{3, 122}_1 ∧ -b^{3, 122}_0) c in CNF: c -b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ p_363 ∨ b^{3, 122}_2 c -b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ p_363 ∨ b^{3, 122}_1 c -b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ p_363 ∨ -b^{3, 122}_0 c in DIMACS: -6752 6753 -6754 363 6755 0 -6752 6753 -6754 363 6756 0 -6752 6753 -6754 363 -6757 0 c -2-1 --> break c ( b^{3, 121}_2 ∧ b^{3, 121}_1 ∧ -b^{3, 121}_0 ∧ -p_363) -> break c in CNF: c -b^{3, 121}_2 ∨ -b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ p_363 ∨ break c in DIMACS: -6752 -6753 6754 363 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 121}_2 ∧ -b^{3, 121}_1 ∧ -b^{3, 121}_0 ∧ true) c in CNF: c -b^{3, 121}_2 ∨ b^{3, 121}_1 ∨ b^{3, 121}_0 ∨ false c in DIMACS: -6752 6753 6754 0 c 3 does not represent an automaton state. c -(-b^{3, 121}_2 ∧ b^{3, 121}_1 ∧ b^{3, 121}_0 ∧ true) c in CNF: c b^{3, 121}_2 ∨ -b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ false c in DIMACS: 6752 -6753 -6754 0 c -3 does not represent an automaton state. c -( b^{3, 121}_2 ∧ b^{3, 121}_1 ∧ b^{3, 121}_0 ∧ true) c in CNF: c -b^{3, 121}_2 ∨ -b^{3, 121}_1 ∨ -b^{3, 121}_0 ∨ false c in DIMACS: -6752 -6753 -6754 0 c i = 122 c -2+1 --> -1 c ( b^{3, 122}_2 ∧ b^{3, 122}_1 ∧ -b^{3, 122}_0 ∧ p_366) -> ( b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ b^{3, 123}_0) c in CNF: c -b^{3, 122}_2 ∨ -b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ -p_366 ∨ b^{3, 123}_2 c -b^{3, 122}_2 ∨ -b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ -p_366 ∨ -b^{3, 123}_1 c -b^{3, 122}_2 ∨ -b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ -p_366 ∨ b^{3, 123}_0 c in DIMACS: -6755 -6756 6757 -366 6758 0 -6755 -6756 6757 -366 -6759 0 -6755 -6756 6757 -366 6760 0 c -1+1 --> 0 c ( b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ b^{3, 122}_0 ∧ p_366) -> (-b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ -b^{3, 123}_0) c in CNF: c -b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ -p_366 ∨ -b^{3, 123}_2 c -b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ -p_366 ∨ -b^{3, 123}_1 c -b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ -p_366 ∨ -b^{3, 123}_0 c in DIMACS: -6755 6756 -6757 -366 -6758 0 -6755 6756 -6757 -366 -6759 0 -6755 6756 -6757 -366 -6760 0 c 0+1 --> 1 c (-b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ -b^{3, 122}_0 ∧ p_366) -> (-b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ b^{3, 123}_0) c in CNF: c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ -p_366 ∨ -b^{3, 123}_2 c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ -p_366 ∨ -b^{3, 123}_1 c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ -p_366 ∨ b^{3, 123}_0 c in DIMACS: 6755 6756 6757 -366 -6758 0 6755 6756 6757 -366 -6759 0 6755 6756 6757 -366 6760 0 c 1+1 --> 2 c (-b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ b^{3, 122}_0 ∧ p_366) -> (-b^{3, 123}_2 ∧ b^{3, 123}_1 ∧ -b^{3, 123}_0) c in CNF: c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ -p_366 ∨ -b^{3, 123}_2 c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ -p_366 ∨ b^{3, 123}_1 c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ -p_366 ∨ -b^{3, 123}_0 c in DIMACS: 6755 6756 -6757 -366 -6758 0 6755 6756 -6757 -366 6759 0 6755 6756 -6757 -366 -6760 0 c 2+1 --> break c (-b^{3, 122}_2 ∧ b^{3, 122}_1 ∧ -b^{3, 122}_0 ∧ p_366) -> break c in CNF: c b^{3, 122}_2 ∨ -b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ -p_366 ∨ break c in DIMACS: 6755 -6756 6757 -366 1162 0 c 2-1 --> 1 c (-b^{3, 122}_2 ∧ b^{3, 122}_1 ∧ -b^{3, 122}_0 ∧ -p_366) -> (-b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ b^{3, 123}_0) c in CNF: c b^{3, 122}_2 ∨ -b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ p_366 ∨ -b^{3, 123}_2 c b^{3, 122}_2 ∨ -b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ p_366 ∨ -b^{3, 123}_1 c b^{3, 122}_2 ∨ -b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ p_366 ∨ b^{3, 123}_0 c in DIMACS: 6755 -6756 6757 366 -6758 0 6755 -6756 6757 366 -6759 0 6755 -6756 6757 366 6760 0 c 1-1 --> 0 c (-b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ b^{3, 122}_0 ∧ -p_366) -> (-b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ -b^{3, 123}_0) c in CNF: c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ p_366 ∨ -b^{3, 123}_2 c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ p_366 ∨ -b^{3, 123}_1 c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ p_366 ∨ -b^{3, 123}_0 c in DIMACS: 6755 6756 -6757 366 -6758 0 6755 6756 -6757 366 -6759 0 6755 6756 -6757 366 -6760 0 c 0-1 --> -1 c (-b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ -b^{3, 122}_0 ∧ -p_366) -> ( b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ b^{3, 123}_0) c in CNF: c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ p_366 ∨ b^{3, 123}_2 c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ p_366 ∨ -b^{3, 123}_1 c b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ p_366 ∨ b^{3, 123}_0 c in DIMACS: 6755 6756 6757 366 6758 0 6755 6756 6757 366 -6759 0 6755 6756 6757 366 6760 0 c -1-1 --> -2 c ( b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ b^{3, 122}_0 ∧ -p_366) -> ( b^{3, 123}_2 ∧ b^{3, 123}_1 ∧ -b^{3, 123}_0) c in CNF: c -b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ p_366 ∨ b^{3, 123}_2 c -b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ p_366 ∨ b^{3, 123}_1 c -b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ p_366 ∨ -b^{3, 123}_0 c in DIMACS: -6755 6756 -6757 366 6758 0 -6755 6756 -6757 366 6759 0 -6755 6756 -6757 366 -6760 0 c -2-1 --> break c ( b^{3, 122}_2 ∧ b^{3, 122}_1 ∧ -b^{3, 122}_0 ∧ -p_366) -> break c in CNF: c -b^{3, 122}_2 ∨ -b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ p_366 ∨ break c in DIMACS: -6755 -6756 6757 366 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 122}_2 ∧ -b^{3, 122}_1 ∧ -b^{3, 122}_0 ∧ true) c in CNF: c -b^{3, 122}_2 ∨ b^{3, 122}_1 ∨ b^{3, 122}_0 ∨ false c in DIMACS: -6755 6756 6757 0 c 3 does not represent an automaton state. c -(-b^{3, 122}_2 ∧ b^{3, 122}_1 ∧ b^{3, 122}_0 ∧ true) c in CNF: c b^{3, 122}_2 ∨ -b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ false c in DIMACS: 6755 -6756 -6757 0 c -3 does not represent an automaton state. c -( b^{3, 122}_2 ∧ b^{3, 122}_1 ∧ b^{3, 122}_0 ∧ true) c in CNF: c -b^{3, 122}_2 ∨ -b^{3, 122}_1 ∨ -b^{3, 122}_0 ∨ false c in DIMACS: -6755 -6756 -6757 0 c i = 123 c -2+1 --> -1 c ( b^{3, 123}_2 ∧ b^{3, 123}_1 ∧ -b^{3, 123}_0 ∧ p_369) -> ( b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ b^{3, 124}_0) c in CNF: c -b^{3, 123}_2 ∨ -b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ -p_369 ∨ b^{3, 124}_2 c -b^{3, 123}_2 ∨ -b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ -p_369 ∨ -b^{3, 124}_1 c -b^{3, 123}_2 ∨ -b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ -p_369 ∨ b^{3, 124}_0 c in DIMACS: -6758 -6759 6760 -369 6761 0 -6758 -6759 6760 -369 -6762 0 -6758 -6759 6760 -369 6763 0 c -1+1 --> 0 c ( b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ b^{3, 123}_0 ∧ p_369) -> (-b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ -b^{3, 124}_0) c in CNF: c -b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ -p_369 ∨ -b^{3, 124}_2 c -b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ -p_369 ∨ -b^{3, 124}_1 c -b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ -p_369 ∨ -b^{3, 124}_0 c in DIMACS: -6758 6759 -6760 -369 -6761 0 -6758 6759 -6760 -369 -6762 0 -6758 6759 -6760 -369 -6763 0 c 0+1 --> 1 c (-b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ -b^{3, 123}_0 ∧ p_369) -> (-b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ b^{3, 124}_0) c in CNF: c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ -p_369 ∨ -b^{3, 124}_2 c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ -p_369 ∨ -b^{3, 124}_1 c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ -p_369 ∨ b^{3, 124}_0 c in DIMACS: 6758 6759 6760 -369 -6761 0 6758 6759 6760 -369 -6762 0 6758 6759 6760 -369 6763 0 c 1+1 --> 2 c (-b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ b^{3, 123}_0 ∧ p_369) -> (-b^{3, 124}_2 ∧ b^{3, 124}_1 ∧ -b^{3, 124}_0) c in CNF: c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ -p_369 ∨ -b^{3, 124}_2 c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ -p_369 ∨ b^{3, 124}_1 c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ -p_369 ∨ -b^{3, 124}_0 c in DIMACS: 6758 6759 -6760 -369 -6761 0 6758 6759 -6760 -369 6762 0 6758 6759 -6760 -369 -6763 0 c 2+1 --> break c (-b^{3, 123}_2 ∧ b^{3, 123}_1 ∧ -b^{3, 123}_0 ∧ p_369) -> break c in CNF: c b^{3, 123}_2 ∨ -b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ -p_369 ∨ break c in DIMACS: 6758 -6759 6760 -369 1162 0 c 2-1 --> 1 c (-b^{3, 123}_2 ∧ b^{3, 123}_1 ∧ -b^{3, 123}_0 ∧ -p_369) -> (-b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ b^{3, 124}_0) c in CNF: c b^{3, 123}_2 ∨ -b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ p_369 ∨ -b^{3, 124}_2 c b^{3, 123}_2 ∨ -b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ p_369 ∨ -b^{3, 124}_1 c b^{3, 123}_2 ∨ -b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ p_369 ∨ b^{3, 124}_0 c in DIMACS: 6758 -6759 6760 369 -6761 0 6758 -6759 6760 369 -6762 0 6758 -6759 6760 369 6763 0 c 1-1 --> 0 c (-b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ b^{3, 123}_0 ∧ -p_369) -> (-b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ -b^{3, 124}_0) c in CNF: c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ p_369 ∨ -b^{3, 124}_2 c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ p_369 ∨ -b^{3, 124}_1 c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ p_369 ∨ -b^{3, 124}_0 c in DIMACS: 6758 6759 -6760 369 -6761 0 6758 6759 -6760 369 -6762 0 6758 6759 -6760 369 -6763 0 c 0-1 --> -1 c (-b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ -b^{3, 123}_0 ∧ -p_369) -> ( b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ b^{3, 124}_0) c in CNF: c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ p_369 ∨ b^{3, 124}_2 c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ p_369 ∨ -b^{3, 124}_1 c b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ p_369 ∨ b^{3, 124}_0 c in DIMACS: 6758 6759 6760 369 6761 0 6758 6759 6760 369 -6762 0 6758 6759 6760 369 6763 0 c -1-1 --> -2 c ( b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ b^{3, 123}_0 ∧ -p_369) -> ( b^{3, 124}_2 ∧ b^{3, 124}_1 ∧ -b^{3, 124}_0) c in CNF: c -b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ p_369 ∨ b^{3, 124}_2 c -b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ p_369 ∨ b^{3, 124}_1 c -b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ p_369 ∨ -b^{3, 124}_0 c in DIMACS: -6758 6759 -6760 369 6761 0 -6758 6759 -6760 369 6762 0 -6758 6759 -6760 369 -6763 0 c -2-1 --> break c ( b^{3, 123}_2 ∧ b^{3, 123}_1 ∧ -b^{3, 123}_0 ∧ -p_369) -> break c in CNF: c -b^{3, 123}_2 ∨ -b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ p_369 ∨ break c in DIMACS: -6758 -6759 6760 369 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 123}_2 ∧ -b^{3, 123}_1 ∧ -b^{3, 123}_0 ∧ true) c in CNF: c -b^{3, 123}_2 ∨ b^{3, 123}_1 ∨ b^{3, 123}_0 ∨ false c in DIMACS: -6758 6759 6760 0 c 3 does not represent an automaton state. c -(-b^{3, 123}_2 ∧ b^{3, 123}_1 ∧ b^{3, 123}_0 ∧ true) c in CNF: c b^{3, 123}_2 ∨ -b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ false c in DIMACS: 6758 -6759 -6760 0 c -3 does not represent an automaton state. c -( b^{3, 123}_2 ∧ b^{3, 123}_1 ∧ b^{3, 123}_0 ∧ true) c in CNF: c -b^{3, 123}_2 ∨ -b^{3, 123}_1 ∨ -b^{3, 123}_0 ∨ false c in DIMACS: -6758 -6759 -6760 0 c i = 124 c -2+1 --> -1 c ( b^{3, 124}_2 ∧ b^{3, 124}_1 ∧ -b^{3, 124}_0 ∧ p_372) -> ( b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ b^{3, 125}_0) c in CNF: c -b^{3, 124}_2 ∨ -b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ -p_372 ∨ b^{3, 125}_2 c -b^{3, 124}_2 ∨ -b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ -p_372 ∨ -b^{3, 125}_1 c -b^{3, 124}_2 ∨ -b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ -p_372 ∨ b^{3, 125}_0 c in DIMACS: -6761 -6762 6763 -372 6764 0 -6761 -6762 6763 -372 -6765 0 -6761 -6762 6763 -372 6766 0 c -1+1 --> 0 c ( b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ b^{3, 124}_0 ∧ p_372) -> (-b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ -b^{3, 125}_0) c in CNF: c -b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ -p_372 ∨ -b^{3, 125}_2 c -b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ -p_372 ∨ -b^{3, 125}_1 c -b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ -p_372 ∨ -b^{3, 125}_0 c in DIMACS: -6761 6762 -6763 -372 -6764 0 -6761 6762 -6763 -372 -6765 0 -6761 6762 -6763 -372 -6766 0 c 0+1 --> 1 c (-b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ -b^{3, 124}_0 ∧ p_372) -> (-b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ b^{3, 125}_0) c in CNF: c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ -p_372 ∨ -b^{3, 125}_2 c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ -p_372 ∨ -b^{3, 125}_1 c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ -p_372 ∨ b^{3, 125}_0 c in DIMACS: 6761 6762 6763 -372 -6764 0 6761 6762 6763 -372 -6765 0 6761 6762 6763 -372 6766 0 c 1+1 --> 2 c (-b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ b^{3, 124}_0 ∧ p_372) -> (-b^{3, 125}_2 ∧ b^{3, 125}_1 ∧ -b^{3, 125}_0) c in CNF: c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ -p_372 ∨ -b^{3, 125}_2 c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ -p_372 ∨ b^{3, 125}_1 c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ -p_372 ∨ -b^{3, 125}_0 c in DIMACS: 6761 6762 -6763 -372 -6764 0 6761 6762 -6763 -372 6765 0 6761 6762 -6763 -372 -6766 0 c 2+1 --> break c (-b^{3, 124}_2 ∧ b^{3, 124}_1 ∧ -b^{3, 124}_0 ∧ p_372) -> break c in CNF: c b^{3, 124}_2 ∨ -b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ -p_372 ∨ break c in DIMACS: 6761 -6762 6763 -372 1162 0 c 2-1 --> 1 c (-b^{3, 124}_2 ∧ b^{3, 124}_1 ∧ -b^{3, 124}_0 ∧ -p_372) -> (-b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ b^{3, 125}_0) c in CNF: c b^{3, 124}_2 ∨ -b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ p_372 ∨ -b^{3, 125}_2 c b^{3, 124}_2 ∨ -b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ p_372 ∨ -b^{3, 125}_1 c b^{3, 124}_2 ∨ -b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ p_372 ∨ b^{3, 125}_0 c in DIMACS: 6761 -6762 6763 372 -6764 0 6761 -6762 6763 372 -6765 0 6761 -6762 6763 372 6766 0 c 1-1 --> 0 c (-b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ b^{3, 124}_0 ∧ -p_372) -> (-b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ -b^{3, 125}_0) c in CNF: c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ p_372 ∨ -b^{3, 125}_2 c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ p_372 ∨ -b^{3, 125}_1 c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ p_372 ∨ -b^{3, 125}_0 c in DIMACS: 6761 6762 -6763 372 -6764 0 6761 6762 -6763 372 -6765 0 6761 6762 -6763 372 -6766 0 c 0-1 --> -1 c (-b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ -b^{3, 124}_0 ∧ -p_372) -> ( b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ b^{3, 125}_0) c in CNF: c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ p_372 ∨ b^{3, 125}_2 c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ p_372 ∨ -b^{3, 125}_1 c b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ p_372 ∨ b^{3, 125}_0 c in DIMACS: 6761 6762 6763 372 6764 0 6761 6762 6763 372 -6765 0 6761 6762 6763 372 6766 0 c -1-1 --> -2 c ( b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ b^{3, 124}_0 ∧ -p_372) -> ( b^{3, 125}_2 ∧ b^{3, 125}_1 ∧ -b^{3, 125}_0) c in CNF: c -b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ p_372 ∨ b^{3, 125}_2 c -b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ p_372 ∨ b^{3, 125}_1 c -b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ p_372 ∨ -b^{3, 125}_0 c in DIMACS: -6761 6762 -6763 372 6764 0 -6761 6762 -6763 372 6765 0 -6761 6762 -6763 372 -6766 0 c -2-1 --> break c ( b^{3, 124}_2 ∧ b^{3, 124}_1 ∧ -b^{3, 124}_0 ∧ -p_372) -> break c in CNF: c -b^{3, 124}_2 ∨ -b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ p_372 ∨ break c in DIMACS: -6761 -6762 6763 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 124}_2 ∧ -b^{3, 124}_1 ∧ -b^{3, 124}_0 ∧ true) c in CNF: c -b^{3, 124}_2 ∨ b^{3, 124}_1 ∨ b^{3, 124}_0 ∨ false c in DIMACS: -6761 6762 6763 0 c 3 does not represent an automaton state. c -(-b^{3, 124}_2 ∧ b^{3, 124}_1 ∧ b^{3, 124}_0 ∧ true) c in CNF: c b^{3, 124}_2 ∨ -b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ false c in DIMACS: 6761 -6762 -6763 0 c -3 does not represent an automaton state. c -( b^{3, 124}_2 ∧ b^{3, 124}_1 ∧ b^{3, 124}_0 ∧ true) c in CNF: c -b^{3, 124}_2 ∨ -b^{3, 124}_1 ∨ -b^{3, 124}_0 ∨ false c in DIMACS: -6761 -6762 -6763 0 c i = 125 c -2+1 --> -1 c ( b^{3, 125}_2 ∧ b^{3, 125}_1 ∧ -b^{3, 125}_0 ∧ p_375) -> ( b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ b^{3, 126}_0) c in CNF: c -b^{3, 125}_2 ∨ -b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ -p_375 ∨ b^{3, 126}_2 c -b^{3, 125}_2 ∨ -b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ -p_375 ∨ -b^{3, 126}_1 c -b^{3, 125}_2 ∨ -b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ -p_375 ∨ b^{3, 126}_0 c in DIMACS: -6764 -6765 6766 -375 6767 0 -6764 -6765 6766 -375 -6768 0 -6764 -6765 6766 -375 6769 0 c -1+1 --> 0 c ( b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ b^{3, 125}_0 ∧ p_375) -> (-b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ -b^{3, 126}_0) c in CNF: c -b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ -p_375 ∨ -b^{3, 126}_2 c -b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ -p_375 ∨ -b^{3, 126}_1 c -b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ -p_375 ∨ -b^{3, 126}_0 c in DIMACS: -6764 6765 -6766 -375 -6767 0 -6764 6765 -6766 -375 -6768 0 -6764 6765 -6766 -375 -6769 0 c 0+1 --> 1 c (-b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ -b^{3, 125}_0 ∧ p_375) -> (-b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ b^{3, 126}_0) c in CNF: c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ -p_375 ∨ -b^{3, 126}_2 c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ -p_375 ∨ -b^{3, 126}_1 c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ -p_375 ∨ b^{3, 126}_0 c in DIMACS: 6764 6765 6766 -375 -6767 0 6764 6765 6766 -375 -6768 0 6764 6765 6766 -375 6769 0 c 1+1 --> 2 c (-b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ b^{3, 125}_0 ∧ p_375) -> (-b^{3, 126}_2 ∧ b^{3, 126}_1 ∧ -b^{3, 126}_0) c in CNF: c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ -p_375 ∨ -b^{3, 126}_2 c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ -p_375 ∨ b^{3, 126}_1 c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ -p_375 ∨ -b^{3, 126}_0 c in DIMACS: 6764 6765 -6766 -375 -6767 0 6764 6765 -6766 -375 6768 0 6764 6765 -6766 -375 -6769 0 c 2+1 --> break c (-b^{3, 125}_2 ∧ b^{3, 125}_1 ∧ -b^{3, 125}_0 ∧ p_375) -> break c in CNF: c b^{3, 125}_2 ∨ -b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ -p_375 ∨ break c in DIMACS: 6764 -6765 6766 -375 1162 0 c 2-1 --> 1 c (-b^{3, 125}_2 ∧ b^{3, 125}_1 ∧ -b^{3, 125}_0 ∧ -p_375) -> (-b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ b^{3, 126}_0) c in CNF: c b^{3, 125}_2 ∨ -b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ p_375 ∨ -b^{3, 126}_2 c b^{3, 125}_2 ∨ -b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ p_375 ∨ -b^{3, 126}_1 c b^{3, 125}_2 ∨ -b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ p_375 ∨ b^{3, 126}_0 c in DIMACS: 6764 -6765 6766 375 -6767 0 6764 -6765 6766 375 -6768 0 6764 -6765 6766 375 6769 0 c 1-1 --> 0 c (-b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ b^{3, 125}_0 ∧ -p_375) -> (-b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ -b^{3, 126}_0) c in CNF: c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ p_375 ∨ -b^{3, 126}_2 c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ p_375 ∨ -b^{3, 126}_1 c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ p_375 ∨ -b^{3, 126}_0 c in DIMACS: 6764 6765 -6766 375 -6767 0 6764 6765 -6766 375 -6768 0 6764 6765 -6766 375 -6769 0 c 0-1 --> -1 c (-b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ -b^{3, 125}_0 ∧ -p_375) -> ( b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ b^{3, 126}_0) c in CNF: c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ p_375 ∨ b^{3, 126}_2 c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ p_375 ∨ -b^{3, 126}_1 c b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ p_375 ∨ b^{3, 126}_0 c in DIMACS: 6764 6765 6766 375 6767 0 6764 6765 6766 375 -6768 0 6764 6765 6766 375 6769 0 c -1-1 --> -2 c ( b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ b^{3, 125}_0 ∧ -p_375) -> ( b^{3, 126}_2 ∧ b^{3, 126}_1 ∧ -b^{3, 126}_0) c in CNF: c -b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ p_375 ∨ b^{3, 126}_2 c -b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ p_375 ∨ b^{3, 126}_1 c -b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ p_375 ∨ -b^{3, 126}_0 c in DIMACS: -6764 6765 -6766 375 6767 0 -6764 6765 -6766 375 6768 0 -6764 6765 -6766 375 -6769 0 c -2-1 --> break c ( b^{3, 125}_2 ∧ b^{3, 125}_1 ∧ -b^{3, 125}_0 ∧ -p_375) -> break c in CNF: c -b^{3, 125}_2 ∨ -b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ p_375 ∨ break c in DIMACS: -6764 -6765 6766 375 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 125}_2 ∧ -b^{3, 125}_1 ∧ -b^{3, 125}_0 ∧ true) c in CNF: c -b^{3, 125}_2 ∨ b^{3, 125}_1 ∨ b^{3, 125}_0 ∨ false c in DIMACS: -6764 6765 6766 0 c 3 does not represent an automaton state. c -(-b^{3, 125}_2 ∧ b^{3, 125}_1 ∧ b^{3, 125}_0 ∧ true) c in CNF: c b^{3, 125}_2 ∨ -b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ false c in DIMACS: 6764 -6765 -6766 0 c -3 does not represent an automaton state. c -( b^{3, 125}_2 ∧ b^{3, 125}_1 ∧ b^{3, 125}_0 ∧ true) c in CNF: c -b^{3, 125}_2 ∨ -b^{3, 125}_1 ∨ -b^{3, 125}_0 ∨ false c in DIMACS: -6764 -6765 -6766 0 c i = 126 c -2+1 --> -1 c ( b^{3, 126}_2 ∧ b^{3, 126}_1 ∧ -b^{3, 126}_0 ∧ p_378) -> ( b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ b^{3, 127}_0) c in CNF: c -b^{3, 126}_2 ∨ -b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ -p_378 ∨ b^{3, 127}_2 c -b^{3, 126}_2 ∨ -b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ -p_378 ∨ -b^{3, 127}_1 c -b^{3, 126}_2 ∨ -b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ -p_378 ∨ b^{3, 127}_0 c in DIMACS: -6767 -6768 6769 -378 6770 0 -6767 -6768 6769 -378 -6771 0 -6767 -6768 6769 -378 6772 0 c -1+1 --> 0 c ( b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ b^{3, 126}_0 ∧ p_378) -> (-b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ -b^{3, 127}_0) c in CNF: c -b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ -p_378 ∨ -b^{3, 127}_2 c -b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ -p_378 ∨ -b^{3, 127}_1 c -b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ -p_378 ∨ -b^{3, 127}_0 c in DIMACS: -6767 6768 -6769 -378 -6770 0 -6767 6768 -6769 -378 -6771 0 -6767 6768 -6769 -378 -6772 0 c 0+1 --> 1 c (-b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ -b^{3, 126}_0 ∧ p_378) -> (-b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ b^{3, 127}_0) c in CNF: c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ -p_378 ∨ -b^{3, 127}_2 c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ -p_378 ∨ -b^{3, 127}_1 c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ -p_378 ∨ b^{3, 127}_0 c in DIMACS: 6767 6768 6769 -378 -6770 0 6767 6768 6769 -378 -6771 0 6767 6768 6769 -378 6772 0 c 1+1 --> 2 c (-b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ b^{3, 126}_0 ∧ p_378) -> (-b^{3, 127}_2 ∧ b^{3, 127}_1 ∧ -b^{3, 127}_0) c in CNF: c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ -p_378 ∨ -b^{3, 127}_2 c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ -p_378 ∨ b^{3, 127}_1 c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ -p_378 ∨ -b^{3, 127}_0 c in DIMACS: 6767 6768 -6769 -378 -6770 0 6767 6768 -6769 -378 6771 0 6767 6768 -6769 -378 -6772 0 c 2+1 --> break c (-b^{3, 126}_2 ∧ b^{3, 126}_1 ∧ -b^{3, 126}_0 ∧ p_378) -> break c in CNF: c b^{3, 126}_2 ∨ -b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ -p_378 ∨ break c in DIMACS: 6767 -6768 6769 -378 1162 0 c 2-1 --> 1 c (-b^{3, 126}_2 ∧ b^{3, 126}_1 ∧ -b^{3, 126}_0 ∧ -p_378) -> (-b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ b^{3, 127}_0) c in CNF: c b^{3, 126}_2 ∨ -b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ p_378 ∨ -b^{3, 127}_2 c b^{3, 126}_2 ∨ -b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ p_378 ∨ -b^{3, 127}_1 c b^{3, 126}_2 ∨ -b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ p_378 ∨ b^{3, 127}_0 c in DIMACS: 6767 -6768 6769 378 -6770 0 6767 -6768 6769 378 -6771 0 6767 -6768 6769 378 6772 0 c 1-1 --> 0 c (-b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ b^{3, 126}_0 ∧ -p_378) -> (-b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ -b^{3, 127}_0) c in CNF: c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ p_378 ∨ -b^{3, 127}_2 c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ p_378 ∨ -b^{3, 127}_1 c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ p_378 ∨ -b^{3, 127}_0 c in DIMACS: 6767 6768 -6769 378 -6770 0 6767 6768 -6769 378 -6771 0 6767 6768 -6769 378 -6772 0 c 0-1 --> -1 c (-b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ -b^{3, 126}_0 ∧ -p_378) -> ( b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ b^{3, 127}_0) c in CNF: c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ p_378 ∨ b^{3, 127}_2 c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ p_378 ∨ -b^{3, 127}_1 c b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ p_378 ∨ b^{3, 127}_0 c in DIMACS: 6767 6768 6769 378 6770 0 6767 6768 6769 378 -6771 0 6767 6768 6769 378 6772 0 c -1-1 --> -2 c ( b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ b^{3, 126}_0 ∧ -p_378) -> ( b^{3, 127}_2 ∧ b^{3, 127}_1 ∧ -b^{3, 127}_0) c in CNF: c -b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ p_378 ∨ b^{3, 127}_2 c -b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ p_378 ∨ b^{3, 127}_1 c -b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ p_378 ∨ -b^{3, 127}_0 c in DIMACS: -6767 6768 -6769 378 6770 0 -6767 6768 -6769 378 6771 0 -6767 6768 -6769 378 -6772 0 c -2-1 --> break c ( b^{3, 126}_2 ∧ b^{3, 126}_1 ∧ -b^{3, 126}_0 ∧ -p_378) -> break c in CNF: c -b^{3, 126}_2 ∨ -b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ p_378 ∨ break c in DIMACS: -6767 -6768 6769 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 126}_2 ∧ -b^{3, 126}_1 ∧ -b^{3, 126}_0 ∧ true) c in CNF: c -b^{3, 126}_2 ∨ b^{3, 126}_1 ∨ b^{3, 126}_0 ∨ false c in DIMACS: -6767 6768 6769 0 c 3 does not represent an automaton state. c -(-b^{3, 126}_2 ∧ b^{3, 126}_1 ∧ b^{3, 126}_0 ∧ true) c in CNF: c b^{3, 126}_2 ∨ -b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ false c in DIMACS: 6767 -6768 -6769 0 c -3 does not represent an automaton state. c -( b^{3, 126}_2 ∧ b^{3, 126}_1 ∧ b^{3, 126}_0 ∧ true) c in CNF: c -b^{3, 126}_2 ∨ -b^{3, 126}_1 ∨ -b^{3, 126}_0 ∨ false c in DIMACS: -6767 -6768 -6769 0 c i = 127 c -2+1 --> -1 c ( b^{3, 127}_2 ∧ b^{3, 127}_1 ∧ -b^{3, 127}_0 ∧ p_381) -> ( b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ b^{3, 128}_0) c in CNF: c -b^{3, 127}_2 ∨ -b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ -p_381 ∨ b^{3, 128}_2 c -b^{3, 127}_2 ∨ -b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ -p_381 ∨ -b^{3, 128}_1 c -b^{3, 127}_2 ∨ -b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ -p_381 ∨ b^{3, 128}_0 c in DIMACS: -6770 -6771 6772 -381 6773 0 -6770 -6771 6772 -381 -6774 0 -6770 -6771 6772 -381 6775 0 c -1+1 --> 0 c ( b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ b^{3, 127}_0 ∧ p_381) -> (-b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ -b^{3, 128}_0) c in CNF: c -b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ -p_381 ∨ -b^{3, 128}_2 c -b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ -p_381 ∨ -b^{3, 128}_1 c -b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ -p_381 ∨ -b^{3, 128}_0 c in DIMACS: -6770 6771 -6772 -381 -6773 0 -6770 6771 -6772 -381 -6774 0 -6770 6771 -6772 -381 -6775 0 c 0+1 --> 1 c (-b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ -b^{3, 127}_0 ∧ p_381) -> (-b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ b^{3, 128}_0) c in CNF: c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ -p_381 ∨ -b^{3, 128}_2 c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ -p_381 ∨ -b^{3, 128}_1 c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ -p_381 ∨ b^{3, 128}_0 c in DIMACS: 6770 6771 6772 -381 -6773 0 6770 6771 6772 -381 -6774 0 6770 6771 6772 -381 6775 0 c 1+1 --> 2 c (-b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ b^{3, 127}_0 ∧ p_381) -> (-b^{3, 128}_2 ∧ b^{3, 128}_1 ∧ -b^{3, 128}_0) c in CNF: c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ -p_381 ∨ -b^{3, 128}_2 c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ -p_381 ∨ b^{3, 128}_1 c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ -p_381 ∨ -b^{3, 128}_0 c in DIMACS: 6770 6771 -6772 -381 -6773 0 6770 6771 -6772 -381 6774 0 6770 6771 -6772 -381 -6775 0 c 2+1 --> break c (-b^{3, 127}_2 ∧ b^{3, 127}_1 ∧ -b^{3, 127}_0 ∧ p_381) -> break c in CNF: c b^{3, 127}_2 ∨ -b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ -p_381 ∨ break c in DIMACS: 6770 -6771 6772 -381 1162 0 c 2-1 --> 1 c (-b^{3, 127}_2 ∧ b^{3, 127}_1 ∧ -b^{3, 127}_0 ∧ -p_381) -> (-b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ b^{3, 128}_0) c in CNF: c b^{3, 127}_2 ∨ -b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ p_381 ∨ -b^{3, 128}_2 c b^{3, 127}_2 ∨ -b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ p_381 ∨ -b^{3, 128}_1 c b^{3, 127}_2 ∨ -b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ p_381 ∨ b^{3, 128}_0 c in DIMACS: 6770 -6771 6772 381 -6773 0 6770 -6771 6772 381 -6774 0 6770 -6771 6772 381 6775 0 c 1-1 --> 0 c (-b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ b^{3, 127}_0 ∧ -p_381) -> (-b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ -b^{3, 128}_0) c in CNF: c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ p_381 ∨ -b^{3, 128}_2 c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ p_381 ∨ -b^{3, 128}_1 c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ p_381 ∨ -b^{3, 128}_0 c in DIMACS: 6770 6771 -6772 381 -6773 0 6770 6771 -6772 381 -6774 0 6770 6771 -6772 381 -6775 0 c 0-1 --> -1 c (-b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ -b^{3, 127}_0 ∧ -p_381) -> ( b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ b^{3, 128}_0) c in CNF: c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ p_381 ∨ b^{3, 128}_2 c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ p_381 ∨ -b^{3, 128}_1 c b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ p_381 ∨ b^{3, 128}_0 c in DIMACS: 6770 6771 6772 381 6773 0 6770 6771 6772 381 -6774 0 6770 6771 6772 381 6775 0 c -1-1 --> -2 c ( b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ b^{3, 127}_0 ∧ -p_381) -> ( b^{3, 128}_2 ∧ b^{3, 128}_1 ∧ -b^{3, 128}_0) c in CNF: c -b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ p_381 ∨ b^{3, 128}_2 c -b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ p_381 ∨ b^{3, 128}_1 c -b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ p_381 ∨ -b^{3, 128}_0 c in DIMACS: -6770 6771 -6772 381 6773 0 -6770 6771 -6772 381 6774 0 -6770 6771 -6772 381 -6775 0 c -2-1 --> break c ( b^{3, 127}_2 ∧ b^{3, 127}_1 ∧ -b^{3, 127}_0 ∧ -p_381) -> break c in CNF: c -b^{3, 127}_2 ∨ -b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ p_381 ∨ break c in DIMACS: -6770 -6771 6772 381 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 127}_2 ∧ -b^{3, 127}_1 ∧ -b^{3, 127}_0 ∧ true) c in CNF: c -b^{3, 127}_2 ∨ b^{3, 127}_1 ∨ b^{3, 127}_0 ∨ false c in DIMACS: -6770 6771 6772 0 c 3 does not represent an automaton state. c -(-b^{3, 127}_2 ∧ b^{3, 127}_1 ∧ b^{3, 127}_0 ∧ true) c in CNF: c b^{3, 127}_2 ∨ -b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ false c in DIMACS: 6770 -6771 -6772 0 c -3 does not represent an automaton state. c -( b^{3, 127}_2 ∧ b^{3, 127}_1 ∧ b^{3, 127}_0 ∧ true) c in CNF: c -b^{3, 127}_2 ∨ -b^{3, 127}_1 ∨ -b^{3, 127}_0 ∨ false c in DIMACS: -6770 -6771 -6772 0 c i = 128 c -2+1 --> -1 c ( b^{3, 128}_2 ∧ b^{3, 128}_1 ∧ -b^{3, 128}_0 ∧ p_384) -> ( b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ b^{3, 129}_0) c in CNF: c -b^{3, 128}_2 ∨ -b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ -p_384 ∨ b^{3, 129}_2 c -b^{3, 128}_2 ∨ -b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ -p_384 ∨ -b^{3, 129}_1 c -b^{3, 128}_2 ∨ -b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ -p_384 ∨ b^{3, 129}_0 c in DIMACS: -6773 -6774 6775 -384 6776 0 -6773 -6774 6775 -384 -6777 0 -6773 -6774 6775 -384 6778 0 c -1+1 --> 0 c ( b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ b^{3, 128}_0 ∧ p_384) -> (-b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ -b^{3, 129}_0) c in CNF: c -b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ -p_384 ∨ -b^{3, 129}_2 c -b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ -p_384 ∨ -b^{3, 129}_1 c -b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ -p_384 ∨ -b^{3, 129}_0 c in DIMACS: -6773 6774 -6775 -384 -6776 0 -6773 6774 -6775 -384 -6777 0 -6773 6774 -6775 -384 -6778 0 c 0+1 --> 1 c (-b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ -b^{3, 128}_0 ∧ p_384) -> (-b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ b^{3, 129}_0) c in CNF: c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ -p_384 ∨ -b^{3, 129}_2 c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ -p_384 ∨ -b^{3, 129}_1 c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ -p_384 ∨ b^{3, 129}_0 c in DIMACS: 6773 6774 6775 -384 -6776 0 6773 6774 6775 -384 -6777 0 6773 6774 6775 -384 6778 0 c 1+1 --> 2 c (-b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ b^{3, 128}_0 ∧ p_384) -> (-b^{3, 129}_2 ∧ b^{3, 129}_1 ∧ -b^{3, 129}_0) c in CNF: c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ -p_384 ∨ -b^{3, 129}_2 c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ -p_384 ∨ b^{3, 129}_1 c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ -p_384 ∨ -b^{3, 129}_0 c in DIMACS: 6773 6774 -6775 -384 -6776 0 6773 6774 -6775 -384 6777 0 6773 6774 -6775 -384 -6778 0 c 2+1 --> break c (-b^{3, 128}_2 ∧ b^{3, 128}_1 ∧ -b^{3, 128}_0 ∧ p_384) -> break c in CNF: c b^{3, 128}_2 ∨ -b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ -p_384 ∨ break c in DIMACS: 6773 -6774 6775 -384 1162 0 c 2-1 --> 1 c (-b^{3, 128}_2 ∧ b^{3, 128}_1 ∧ -b^{3, 128}_0 ∧ -p_384) -> (-b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ b^{3, 129}_0) c in CNF: c b^{3, 128}_2 ∨ -b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ p_384 ∨ -b^{3, 129}_2 c b^{3, 128}_2 ∨ -b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ p_384 ∨ -b^{3, 129}_1 c b^{3, 128}_2 ∨ -b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ p_384 ∨ b^{3, 129}_0 c in DIMACS: 6773 -6774 6775 384 -6776 0 6773 -6774 6775 384 -6777 0 6773 -6774 6775 384 6778 0 c 1-1 --> 0 c (-b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ b^{3, 128}_0 ∧ -p_384) -> (-b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ -b^{3, 129}_0) c in CNF: c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ p_384 ∨ -b^{3, 129}_2 c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ p_384 ∨ -b^{3, 129}_1 c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ p_384 ∨ -b^{3, 129}_0 c in DIMACS: 6773 6774 -6775 384 -6776 0 6773 6774 -6775 384 -6777 0 6773 6774 -6775 384 -6778 0 c 0-1 --> -1 c (-b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ -b^{3, 128}_0 ∧ -p_384) -> ( b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ b^{3, 129}_0) c in CNF: c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ p_384 ∨ b^{3, 129}_2 c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ p_384 ∨ -b^{3, 129}_1 c b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ p_384 ∨ b^{3, 129}_0 c in DIMACS: 6773 6774 6775 384 6776 0 6773 6774 6775 384 -6777 0 6773 6774 6775 384 6778 0 c -1-1 --> -2 c ( b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ b^{3, 128}_0 ∧ -p_384) -> ( b^{3, 129}_2 ∧ b^{3, 129}_1 ∧ -b^{3, 129}_0) c in CNF: c -b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ p_384 ∨ b^{3, 129}_2 c -b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ p_384 ∨ b^{3, 129}_1 c -b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ p_384 ∨ -b^{3, 129}_0 c in DIMACS: -6773 6774 -6775 384 6776 0 -6773 6774 -6775 384 6777 0 -6773 6774 -6775 384 -6778 0 c -2-1 --> break c ( b^{3, 128}_2 ∧ b^{3, 128}_1 ∧ -b^{3, 128}_0 ∧ -p_384) -> break c in CNF: c -b^{3, 128}_2 ∨ -b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ p_384 ∨ break c in DIMACS: -6773 -6774 6775 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 128}_2 ∧ -b^{3, 128}_1 ∧ -b^{3, 128}_0 ∧ true) c in CNF: c -b^{3, 128}_2 ∨ b^{3, 128}_1 ∨ b^{3, 128}_0 ∨ false c in DIMACS: -6773 6774 6775 0 c 3 does not represent an automaton state. c -(-b^{3, 128}_2 ∧ b^{3, 128}_1 ∧ b^{3, 128}_0 ∧ true) c in CNF: c b^{3, 128}_2 ∨ -b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ false c in DIMACS: 6773 -6774 -6775 0 c -3 does not represent an automaton state. c -( b^{3, 128}_2 ∧ b^{3, 128}_1 ∧ b^{3, 128}_0 ∧ true) c in CNF: c -b^{3, 128}_2 ∨ -b^{3, 128}_1 ∨ -b^{3, 128}_0 ∨ false c in DIMACS: -6773 -6774 -6775 0 c i = 129 c -2+1 --> -1 c ( b^{3, 129}_2 ∧ b^{3, 129}_1 ∧ -b^{3, 129}_0 ∧ p_387) -> ( b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ b^{3, 130}_0) c in CNF: c -b^{3, 129}_2 ∨ -b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ -p_387 ∨ b^{3, 130}_2 c -b^{3, 129}_2 ∨ -b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ -p_387 ∨ -b^{3, 130}_1 c -b^{3, 129}_2 ∨ -b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ -p_387 ∨ b^{3, 130}_0 c in DIMACS: -6776 -6777 6778 -387 6779 0 -6776 -6777 6778 -387 -6780 0 -6776 -6777 6778 -387 6781 0 c -1+1 --> 0 c ( b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ b^{3, 129}_0 ∧ p_387) -> (-b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ -b^{3, 130}_0) c in CNF: c -b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ -p_387 ∨ -b^{3, 130}_2 c -b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ -p_387 ∨ -b^{3, 130}_1 c -b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ -p_387 ∨ -b^{3, 130}_0 c in DIMACS: -6776 6777 -6778 -387 -6779 0 -6776 6777 -6778 -387 -6780 0 -6776 6777 -6778 -387 -6781 0 c 0+1 --> 1 c (-b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ -b^{3, 129}_0 ∧ p_387) -> (-b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ b^{3, 130}_0) c in CNF: c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ -p_387 ∨ -b^{3, 130}_2 c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ -p_387 ∨ -b^{3, 130}_1 c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ -p_387 ∨ b^{3, 130}_0 c in DIMACS: 6776 6777 6778 -387 -6779 0 6776 6777 6778 -387 -6780 0 6776 6777 6778 -387 6781 0 c 1+1 --> 2 c (-b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ b^{3, 129}_0 ∧ p_387) -> (-b^{3, 130}_2 ∧ b^{3, 130}_1 ∧ -b^{3, 130}_0) c in CNF: c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ -p_387 ∨ -b^{3, 130}_2 c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ -p_387 ∨ b^{3, 130}_1 c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ -p_387 ∨ -b^{3, 130}_0 c in DIMACS: 6776 6777 -6778 -387 -6779 0 6776 6777 -6778 -387 6780 0 6776 6777 -6778 -387 -6781 0 c 2+1 --> break c (-b^{3, 129}_2 ∧ b^{3, 129}_1 ∧ -b^{3, 129}_0 ∧ p_387) -> break c in CNF: c b^{3, 129}_2 ∨ -b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ -p_387 ∨ break c in DIMACS: 6776 -6777 6778 -387 1162 0 c 2-1 --> 1 c (-b^{3, 129}_2 ∧ b^{3, 129}_1 ∧ -b^{3, 129}_0 ∧ -p_387) -> (-b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ b^{3, 130}_0) c in CNF: c b^{3, 129}_2 ∨ -b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ p_387 ∨ -b^{3, 130}_2 c b^{3, 129}_2 ∨ -b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ p_387 ∨ -b^{3, 130}_1 c b^{3, 129}_2 ∨ -b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ p_387 ∨ b^{3, 130}_0 c in DIMACS: 6776 -6777 6778 387 -6779 0 6776 -6777 6778 387 -6780 0 6776 -6777 6778 387 6781 0 c 1-1 --> 0 c (-b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ b^{3, 129}_0 ∧ -p_387) -> (-b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ -b^{3, 130}_0) c in CNF: c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ p_387 ∨ -b^{3, 130}_2 c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ p_387 ∨ -b^{3, 130}_1 c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ p_387 ∨ -b^{3, 130}_0 c in DIMACS: 6776 6777 -6778 387 -6779 0 6776 6777 -6778 387 -6780 0 6776 6777 -6778 387 -6781 0 c 0-1 --> -1 c (-b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ -b^{3, 129}_0 ∧ -p_387) -> ( b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ b^{3, 130}_0) c in CNF: c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ p_387 ∨ b^{3, 130}_2 c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ p_387 ∨ -b^{3, 130}_1 c b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ p_387 ∨ b^{3, 130}_0 c in DIMACS: 6776 6777 6778 387 6779 0 6776 6777 6778 387 -6780 0 6776 6777 6778 387 6781 0 c -1-1 --> -2 c ( b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ b^{3, 129}_0 ∧ -p_387) -> ( b^{3, 130}_2 ∧ b^{3, 130}_1 ∧ -b^{3, 130}_0) c in CNF: c -b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ p_387 ∨ b^{3, 130}_2 c -b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ p_387 ∨ b^{3, 130}_1 c -b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ p_387 ∨ -b^{3, 130}_0 c in DIMACS: -6776 6777 -6778 387 6779 0 -6776 6777 -6778 387 6780 0 -6776 6777 -6778 387 -6781 0 c -2-1 --> break c ( b^{3, 129}_2 ∧ b^{3, 129}_1 ∧ -b^{3, 129}_0 ∧ -p_387) -> break c in CNF: c -b^{3, 129}_2 ∨ -b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ p_387 ∨ break c in DIMACS: -6776 -6777 6778 387 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 129}_2 ∧ -b^{3, 129}_1 ∧ -b^{3, 129}_0 ∧ true) c in CNF: c -b^{3, 129}_2 ∨ b^{3, 129}_1 ∨ b^{3, 129}_0 ∨ false c in DIMACS: -6776 6777 6778 0 c 3 does not represent an automaton state. c -(-b^{3, 129}_2 ∧ b^{3, 129}_1 ∧ b^{3, 129}_0 ∧ true) c in CNF: c b^{3, 129}_2 ∨ -b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ false c in DIMACS: 6776 -6777 -6778 0 c -3 does not represent an automaton state. c -( b^{3, 129}_2 ∧ b^{3, 129}_1 ∧ b^{3, 129}_0 ∧ true) c in CNF: c -b^{3, 129}_2 ∨ -b^{3, 129}_1 ∨ -b^{3, 129}_0 ∨ false c in DIMACS: -6776 -6777 -6778 0 c i = 130 c -2+1 --> -1 c ( b^{3, 130}_2 ∧ b^{3, 130}_1 ∧ -b^{3, 130}_0 ∧ p_390) -> ( b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ b^{3, 131}_0) c in CNF: c -b^{3, 130}_2 ∨ -b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ -p_390 ∨ b^{3, 131}_2 c -b^{3, 130}_2 ∨ -b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ -p_390 ∨ -b^{3, 131}_1 c -b^{3, 130}_2 ∨ -b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ -p_390 ∨ b^{3, 131}_0 c in DIMACS: -6779 -6780 6781 -390 6782 0 -6779 -6780 6781 -390 -6783 0 -6779 -6780 6781 -390 6784 0 c -1+1 --> 0 c ( b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ b^{3, 130}_0 ∧ p_390) -> (-b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ -b^{3, 131}_0) c in CNF: c -b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ -p_390 ∨ -b^{3, 131}_2 c -b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ -p_390 ∨ -b^{3, 131}_1 c -b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ -p_390 ∨ -b^{3, 131}_0 c in DIMACS: -6779 6780 -6781 -390 -6782 0 -6779 6780 -6781 -390 -6783 0 -6779 6780 -6781 -390 -6784 0 c 0+1 --> 1 c (-b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ -b^{3, 130}_0 ∧ p_390) -> (-b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ b^{3, 131}_0) c in CNF: c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ -p_390 ∨ -b^{3, 131}_2 c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ -p_390 ∨ -b^{3, 131}_1 c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ -p_390 ∨ b^{3, 131}_0 c in DIMACS: 6779 6780 6781 -390 -6782 0 6779 6780 6781 -390 -6783 0 6779 6780 6781 -390 6784 0 c 1+1 --> 2 c (-b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ b^{3, 130}_0 ∧ p_390) -> (-b^{3, 131}_2 ∧ b^{3, 131}_1 ∧ -b^{3, 131}_0) c in CNF: c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ -p_390 ∨ -b^{3, 131}_2 c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ -p_390 ∨ b^{3, 131}_1 c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ -p_390 ∨ -b^{3, 131}_0 c in DIMACS: 6779 6780 -6781 -390 -6782 0 6779 6780 -6781 -390 6783 0 6779 6780 -6781 -390 -6784 0 c 2+1 --> break c (-b^{3, 130}_2 ∧ b^{3, 130}_1 ∧ -b^{3, 130}_0 ∧ p_390) -> break c in CNF: c b^{3, 130}_2 ∨ -b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ -p_390 ∨ break c in DIMACS: 6779 -6780 6781 -390 1162 0 c 2-1 --> 1 c (-b^{3, 130}_2 ∧ b^{3, 130}_1 ∧ -b^{3, 130}_0 ∧ -p_390) -> (-b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ b^{3, 131}_0) c in CNF: c b^{3, 130}_2 ∨ -b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ p_390 ∨ -b^{3, 131}_2 c b^{3, 130}_2 ∨ -b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ p_390 ∨ -b^{3, 131}_1 c b^{3, 130}_2 ∨ -b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ p_390 ∨ b^{3, 131}_0 c in DIMACS: 6779 -6780 6781 390 -6782 0 6779 -6780 6781 390 -6783 0 6779 -6780 6781 390 6784 0 c 1-1 --> 0 c (-b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ b^{3, 130}_0 ∧ -p_390) -> (-b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ -b^{3, 131}_0) c in CNF: c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ p_390 ∨ -b^{3, 131}_2 c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ p_390 ∨ -b^{3, 131}_1 c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ p_390 ∨ -b^{3, 131}_0 c in DIMACS: 6779 6780 -6781 390 -6782 0 6779 6780 -6781 390 -6783 0 6779 6780 -6781 390 -6784 0 c 0-1 --> -1 c (-b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ -b^{3, 130}_0 ∧ -p_390) -> ( b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ b^{3, 131}_0) c in CNF: c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ p_390 ∨ b^{3, 131}_2 c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ p_390 ∨ -b^{3, 131}_1 c b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ p_390 ∨ b^{3, 131}_0 c in DIMACS: 6779 6780 6781 390 6782 0 6779 6780 6781 390 -6783 0 6779 6780 6781 390 6784 0 c -1-1 --> -2 c ( b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ b^{3, 130}_0 ∧ -p_390) -> ( b^{3, 131}_2 ∧ b^{3, 131}_1 ∧ -b^{3, 131}_0) c in CNF: c -b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ p_390 ∨ b^{3, 131}_2 c -b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ p_390 ∨ b^{3, 131}_1 c -b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ p_390 ∨ -b^{3, 131}_0 c in DIMACS: -6779 6780 -6781 390 6782 0 -6779 6780 -6781 390 6783 0 -6779 6780 -6781 390 -6784 0 c -2-1 --> break c ( b^{3, 130}_2 ∧ b^{3, 130}_1 ∧ -b^{3, 130}_0 ∧ -p_390) -> break c in CNF: c -b^{3, 130}_2 ∨ -b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ p_390 ∨ break c in DIMACS: -6779 -6780 6781 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 130}_2 ∧ -b^{3, 130}_1 ∧ -b^{3, 130}_0 ∧ true) c in CNF: c -b^{3, 130}_2 ∨ b^{3, 130}_1 ∨ b^{3, 130}_0 ∨ false c in DIMACS: -6779 6780 6781 0 c 3 does not represent an automaton state. c -(-b^{3, 130}_2 ∧ b^{3, 130}_1 ∧ b^{3, 130}_0 ∧ true) c in CNF: c b^{3, 130}_2 ∨ -b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ false c in DIMACS: 6779 -6780 -6781 0 c -3 does not represent an automaton state. c -( b^{3, 130}_2 ∧ b^{3, 130}_1 ∧ b^{3, 130}_0 ∧ true) c in CNF: c -b^{3, 130}_2 ∨ -b^{3, 130}_1 ∨ -b^{3, 130}_0 ∨ false c in DIMACS: -6779 -6780 -6781 0 c i = 131 c -2+1 --> -1 c ( b^{3, 131}_2 ∧ b^{3, 131}_1 ∧ -b^{3, 131}_0 ∧ p_393) -> ( b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ b^{3, 132}_0) c in CNF: c -b^{3, 131}_2 ∨ -b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ -p_393 ∨ b^{3, 132}_2 c -b^{3, 131}_2 ∨ -b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ -p_393 ∨ -b^{3, 132}_1 c -b^{3, 131}_2 ∨ -b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ -p_393 ∨ b^{3, 132}_0 c in DIMACS: -6782 -6783 6784 -393 6785 0 -6782 -6783 6784 -393 -6786 0 -6782 -6783 6784 -393 6787 0 c -1+1 --> 0 c ( b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ b^{3, 131}_0 ∧ p_393) -> (-b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ -b^{3, 132}_0) c in CNF: c -b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ -p_393 ∨ -b^{3, 132}_2 c -b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ -p_393 ∨ -b^{3, 132}_1 c -b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ -p_393 ∨ -b^{3, 132}_0 c in DIMACS: -6782 6783 -6784 -393 -6785 0 -6782 6783 -6784 -393 -6786 0 -6782 6783 -6784 -393 -6787 0 c 0+1 --> 1 c (-b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ -b^{3, 131}_0 ∧ p_393) -> (-b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ b^{3, 132}_0) c in CNF: c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ -p_393 ∨ -b^{3, 132}_2 c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ -p_393 ∨ -b^{3, 132}_1 c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ -p_393 ∨ b^{3, 132}_0 c in DIMACS: 6782 6783 6784 -393 -6785 0 6782 6783 6784 -393 -6786 0 6782 6783 6784 -393 6787 0 c 1+1 --> 2 c (-b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ b^{3, 131}_0 ∧ p_393) -> (-b^{3, 132}_2 ∧ b^{3, 132}_1 ∧ -b^{3, 132}_0) c in CNF: c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ -p_393 ∨ -b^{3, 132}_2 c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ -p_393 ∨ b^{3, 132}_1 c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ -p_393 ∨ -b^{3, 132}_0 c in DIMACS: 6782 6783 -6784 -393 -6785 0 6782 6783 -6784 -393 6786 0 6782 6783 -6784 -393 -6787 0 c 2+1 --> break c (-b^{3, 131}_2 ∧ b^{3, 131}_1 ∧ -b^{3, 131}_0 ∧ p_393) -> break c in CNF: c b^{3, 131}_2 ∨ -b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ -p_393 ∨ break c in DIMACS: 6782 -6783 6784 -393 1162 0 c 2-1 --> 1 c (-b^{3, 131}_2 ∧ b^{3, 131}_1 ∧ -b^{3, 131}_0 ∧ -p_393) -> (-b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ b^{3, 132}_0) c in CNF: c b^{3, 131}_2 ∨ -b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ p_393 ∨ -b^{3, 132}_2 c b^{3, 131}_2 ∨ -b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ p_393 ∨ -b^{3, 132}_1 c b^{3, 131}_2 ∨ -b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ p_393 ∨ b^{3, 132}_0 c in DIMACS: 6782 -6783 6784 393 -6785 0 6782 -6783 6784 393 -6786 0 6782 -6783 6784 393 6787 0 c 1-1 --> 0 c (-b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ b^{3, 131}_0 ∧ -p_393) -> (-b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ -b^{3, 132}_0) c in CNF: c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ p_393 ∨ -b^{3, 132}_2 c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ p_393 ∨ -b^{3, 132}_1 c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ p_393 ∨ -b^{3, 132}_0 c in DIMACS: 6782 6783 -6784 393 -6785 0 6782 6783 -6784 393 -6786 0 6782 6783 -6784 393 -6787 0 c 0-1 --> -1 c (-b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ -b^{3, 131}_0 ∧ -p_393) -> ( b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ b^{3, 132}_0) c in CNF: c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ p_393 ∨ b^{3, 132}_2 c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ p_393 ∨ -b^{3, 132}_1 c b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ p_393 ∨ b^{3, 132}_0 c in DIMACS: 6782 6783 6784 393 6785 0 6782 6783 6784 393 -6786 0 6782 6783 6784 393 6787 0 c -1-1 --> -2 c ( b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ b^{3, 131}_0 ∧ -p_393) -> ( b^{3, 132}_2 ∧ b^{3, 132}_1 ∧ -b^{3, 132}_0) c in CNF: c -b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ p_393 ∨ b^{3, 132}_2 c -b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ p_393 ∨ b^{3, 132}_1 c -b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ p_393 ∨ -b^{3, 132}_0 c in DIMACS: -6782 6783 -6784 393 6785 0 -6782 6783 -6784 393 6786 0 -6782 6783 -6784 393 -6787 0 c -2-1 --> break c ( b^{3, 131}_2 ∧ b^{3, 131}_1 ∧ -b^{3, 131}_0 ∧ -p_393) -> break c in CNF: c -b^{3, 131}_2 ∨ -b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ p_393 ∨ break c in DIMACS: -6782 -6783 6784 393 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 131}_2 ∧ -b^{3, 131}_1 ∧ -b^{3, 131}_0 ∧ true) c in CNF: c -b^{3, 131}_2 ∨ b^{3, 131}_1 ∨ b^{3, 131}_0 ∨ false c in DIMACS: -6782 6783 6784 0 c 3 does not represent an automaton state. c -(-b^{3, 131}_2 ∧ b^{3, 131}_1 ∧ b^{3, 131}_0 ∧ true) c in CNF: c b^{3, 131}_2 ∨ -b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ false c in DIMACS: 6782 -6783 -6784 0 c -3 does not represent an automaton state. c -( b^{3, 131}_2 ∧ b^{3, 131}_1 ∧ b^{3, 131}_0 ∧ true) c in CNF: c -b^{3, 131}_2 ∨ -b^{3, 131}_1 ∨ -b^{3, 131}_0 ∨ false c in DIMACS: -6782 -6783 -6784 0 c i = 132 c -2+1 --> -1 c ( b^{3, 132}_2 ∧ b^{3, 132}_1 ∧ -b^{3, 132}_0 ∧ p_396) -> ( b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ b^{3, 133}_0) c in CNF: c -b^{3, 132}_2 ∨ -b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ -p_396 ∨ b^{3, 133}_2 c -b^{3, 132}_2 ∨ -b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ -p_396 ∨ -b^{3, 133}_1 c -b^{3, 132}_2 ∨ -b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ -p_396 ∨ b^{3, 133}_0 c in DIMACS: -6785 -6786 6787 -396 6788 0 -6785 -6786 6787 -396 -6789 0 -6785 -6786 6787 -396 6790 0 c -1+1 --> 0 c ( b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ b^{3, 132}_0 ∧ p_396) -> (-b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ -b^{3, 133}_0) c in CNF: c -b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ -p_396 ∨ -b^{3, 133}_2 c -b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ -p_396 ∨ -b^{3, 133}_1 c -b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ -p_396 ∨ -b^{3, 133}_0 c in DIMACS: -6785 6786 -6787 -396 -6788 0 -6785 6786 -6787 -396 -6789 0 -6785 6786 -6787 -396 -6790 0 c 0+1 --> 1 c (-b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ -b^{3, 132}_0 ∧ p_396) -> (-b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ b^{3, 133}_0) c in CNF: c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ -p_396 ∨ -b^{3, 133}_2 c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ -p_396 ∨ -b^{3, 133}_1 c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ -p_396 ∨ b^{3, 133}_0 c in DIMACS: 6785 6786 6787 -396 -6788 0 6785 6786 6787 -396 -6789 0 6785 6786 6787 -396 6790 0 c 1+1 --> 2 c (-b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ b^{3, 132}_0 ∧ p_396) -> (-b^{3, 133}_2 ∧ b^{3, 133}_1 ∧ -b^{3, 133}_0) c in CNF: c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ -p_396 ∨ -b^{3, 133}_2 c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ -p_396 ∨ b^{3, 133}_1 c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ -p_396 ∨ -b^{3, 133}_0 c in DIMACS: 6785 6786 -6787 -396 -6788 0 6785 6786 -6787 -396 6789 0 6785 6786 -6787 -396 -6790 0 c 2+1 --> break c (-b^{3, 132}_2 ∧ b^{3, 132}_1 ∧ -b^{3, 132}_0 ∧ p_396) -> break c in CNF: c b^{3, 132}_2 ∨ -b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ -p_396 ∨ break c in DIMACS: 6785 -6786 6787 -396 1162 0 c 2-1 --> 1 c (-b^{3, 132}_2 ∧ b^{3, 132}_1 ∧ -b^{3, 132}_0 ∧ -p_396) -> (-b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ b^{3, 133}_0) c in CNF: c b^{3, 132}_2 ∨ -b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ p_396 ∨ -b^{3, 133}_2 c b^{3, 132}_2 ∨ -b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ p_396 ∨ -b^{3, 133}_1 c b^{3, 132}_2 ∨ -b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ p_396 ∨ b^{3, 133}_0 c in DIMACS: 6785 -6786 6787 396 -6788 0 6785 -6786 6787 396 -6789 0 6785 -6786 6787 396 6790 0 c 1-1 --> 0 c (-b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ b^{3, 132}_0 ∧ -p_396) -> (-b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ -b^{3, 133}_0) c in CNF: c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ p_396 ∨ -b^{3, 133}_2 c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ p_396 ∨ -b^{3, 133}_1 c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ p_396 ∨ -b^{3, 133}_0 c in DIMACS: 6785 6786 -6787 396 -6788 0 6785 6786 -6787 396 -6789 0 6785 6786 -6787 396 -6790 0 c 0-1 --> -1 c (-b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ -b^{3, 132}_0 ∧ -p_396) -> ( b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ b^{3, 133}_0) c in CNF: c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ p_396 ∨ b^{3, 133}_2 c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ p_396 ∨ -b^{3, 133}_1 c b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ p_396 ∨ b^{3, 133}_0 c in DIMACS: 6785 6786 6787 396 6788 0 6785 6786 6787 396 -6789 0 6785 6786 6787 396 6790 0 c -1-1 --> -2 c ( b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ b^{3, 132}_0 ∧ -p_396) -> ( b^{3, 133}_2 ∧ b^{3, 133}_1 ∧ -b^{3, 133}_0) c in CNF: c -b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ p_396 ∨ b^{3, 133}_2 c -b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ p_396 ∨ b^{3, 133}_1 c -b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ p_396 ∨ -b^{3, 133}_0 c in DIMACS: -6785 6786 -6787 396 6788 0 -6785 6786 -6787 396 6789 0 -6785 6786 -6787 396 -6790 0 c -2-1 --> break c ( b^{3, 132}_2 ∧ b^{3, 132}_1 ∧ -b^{3, 132}_0 ∧ -p_396) -> break c in CNF: c -b^{3, 132}_2 ∨ -b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ p_396 ∨ break c in DIMACS: -6785 -6786 6787 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 132}_2 ∧ -b^{3, 132}_1 ∧ -b^{3, 132}_0 ∧ true) c in CNF: c -b^{3, 132}_2 ∨ b^{3, 132}_1 ∨ b^{3, 132}_0 ∨ false c in DIMACS: -6785 6786 6787 0 c 3 does not represent an automaton state. c -(-b^{3, 132}_2 ∧ b^{3, 132}_1 ∧ b^{3, 132}_0 ∧ true) c in CNF: c b^{3, 132}_2 ∨ -b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ false c in DIMACS: 6785 -6786 -6787 0 c -3 does not represent an automaton state. c -( b^{3, 132}_2 ∧ b^{3, 132}_1 ∧ b^{3, 132}_0 ∧ true) c in CNF: c -b^{3, 132}_2 ∨ -b^{3, 132}_1 ∨ -b^{3, 132}_0 ∨ false c in DIMACS: -6785 -6786 -6787 0 c i = 133 c -2+1 --> -1 c ( b^{3, 133}_2 ∧ b^{3, 133}_1 ∧ -b^{3, 133}_0 ∧ p_399) -> ( b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ b^{3, 134}_0) c in CNF: c -b^{3, 133}_2 ∨ -b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ -p_399 ∨ b^{3, 134}_2 c -b^{3, 133}_2 ∨ -b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ -p_399 ∨ -b^{3, 134}_1 c -b^{3, 133}_2 ∨ -b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ -p_399 ∨ b^{3, 134}_0 c in DIMACS: -6788 -6789 6790 -399 6791 0 -6788 -6789 6790 -399 -6792 0 -6788 -6789 6790 -399 6793 0 c -1+1 --> 0 c ( b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ b^{3, 133}_0 ∧ p_399) -> (-b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ -b^{3, 134}_0) c in CNF: c -b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ -p_399 ∨ -b^{3, 134}_2 c -b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ -p_399 ∨ -b^{3, 134}_1 c -b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ -p_399 ∨ -b^{3, 134}_0 c in DIMACS: -6788 6789 -6790 -399 -6791 0 -6788 6789 -6790 -399 -6792 0 -6788 6789 -6790 -399 -6793 0 c 0+1 --> 1 c (-b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ -b^{3, 133}_0 ∧ p_399) -> (-b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ b^{3, 134}_0) c in CNF: c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ -p_399 ∨ -b^{3, 134}_2 c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ -p_399 ∨ -b^{3, 134}_1 c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ -p_399 ∨ b^{3, 134}_0 c in DIMACS: 6788 6789 6790 -399 -6791 0 6788 6789 6790 -399 -6792 0 6788 6789 6790 -399 6793 0 c 1+1 --> 2 c (-b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ b^{3, 133}_0 ∧ p_399) -> (-b^{3, 134}_2 ∧ b^{3, 134}_1 ∧ -b^{3, 134}_0) c in CNF: c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ -p_399 ∨ -b^{3, 134}_2 c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ -p_399 ∨ b^{3, 134}_1 c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ -p_399 ∨ -b^{3, 134}_0 c in DIMACS: 6788 6789 -6790 -399 -6791 0 6788 6789 -6790 -399 6792 0 6788 6789 -6790 -399 -6793 0 c 2+1 --> break c (-b^{3, 133}_2 ∧ b^{3, 133}_1 ∧ -b^{3, 133}_0 ∧ p_399) -> break c in CNF: c b^{3, 133}_2 ∨ -b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ -p_399 ∨ break c in DIMACS: 6788 -6789 6790 -399 1162 0 c 2-1 --> 1 c (-b^{3, 133}_2 ∧ b^{3, 133}_1 ∧ -b^{3, 133}_0 ∧ -p_399) -> (-b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ b^{3, 134}_0) c in CNF: c b^{3, 133}_2 ∨ -b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ p_399 ∨ -b^{3, 134}_2 c b^{3, 133}_2 ∨ -b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ p_399 ∨ -b^{3, 134}_1 c b^{3, 133}_2 ∨ -b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ p_399 ∨ b^{3, 134}_0 c in DIMACS: 6788 -6789 6790 399 -6791 0 6788 -6789 6790 399 -6792 0 6788 -6789 6790 399 6793 0 c 1-1 --> 0 c (-b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ b^{3, 133}_0 ∧ -p_399) -> (-b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ -b^{3, 134}_0) c in CNF: c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ p_399 ∨ -b^{3, 134}_2 c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ p_399 ∨ -b^{3, 134}_1 c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ p_399 ∨ -b^{3, 134}_0 c in DIMACS: 6788 6789 -6790 399 -6791 0 6788 6789 -6790 399 -6792 0 6788 6789 -6790 399 -6793 0 c 0-1 --> -1 c (-b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ -b^{3, 133}_0 ∧ -p_399) -> ( b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ b^{3, 134}_0) c in CNF: c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ p_399 ∨ b^{3, 134}_2 c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ p_399 ∨ -b^{3, 134}_1 c b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ p_399 ∨ b^{3, 134}_0 c in DIMACS: 6788 6789 6790 399 6791 0 6788 6789 6790 399 -6792 0 6788 6789 6790 399 6793 0 c -1-1 --> -2 c ( b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ b^{3, 133}_0 ∧ -p_399) -> ( b^{3, 134}_2 ∧ b^{3, 134}_1 ∧ -b^{3, 134}_0) c in CNF: c -b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ p_399 ∨ b^{3, 134}_2 c -b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ p_399 ∨ b^{3, 134}_1 c -b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ p_399 ∨ -b^{3, 134}_0 c in DIMACS: -6788 6789 -6790 399 6791 0 -6788 6789 -6790 399 6792 0 -6788 6789 -6790 399 -6793 0 c -2-1 --> break c ( b^{3, 133}_2 ∧ b^{3, 133}_1 ∧ -b^{3, 133}_0 ∧ -p_399) -> break c in CNF: c -b^{3, 133}_2 ∨ -b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ p_399 ∨ break c in DIMACS: -6788 -6789 6790 399 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 133}_2 ∧ -b^{3, 133}_1 ∧ -b^{3, 133}_0 ∧ true) c in CNF: c -b^{3, 133}_2 ∨ b^{3, 133}_1 ∨ b^{3, 133}_0 ∨ false c in DIMACS: -6788 6789 6790 0 c 3 does not represent an automaton state. c -(-b^{3, 133}_2 ∧ b^{3, 133}_1 ∧ b^{3, 133}_0 ∧ true) c in CNF: c b^{3, 133}_2 ∨ -b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ false c in DIMACS: 6788 -6789 -6790 0 c -3 does not represent an automaton state. c -( b^{3, 133}_2 ∧ b^{3, 133}_1 ∧ b^{3, 133}_0 ∧ true) c in CNF: c -b^{3, 133}_2 ∨ -b^{3, 133}_1 ∨ -b^{3, 133}_0 ∨ false c in DIMACS: -6788 -6789 -6790 0 c i = 134 c -2+1 --> -1 c ( b^{3, 134}_2 ∧ b^{3, 134}_1 ∧ -b^{3, 134}_0 ∧ p_402) -> ( b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ b^{3, 135}_0) c in CNF: c -b^{3, 134}_2 ∨ -b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ -p_402 ∨ b^{3, 135}_2 c -b^{3, 134}_2 ∨ -b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ -p_402 ∨ -b^{3, 135}_1 c -b^{3, 134}_2 ∨ -b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ -p_402 ∨ b^{3, 135}_0 c in DIMACS: -6791 -6792 6793 -402 6794 0 -6791 -6792 6793 -402 -6795 0 -6791 -6792 6793 -402 6796 0 c -1+1 --> 0 c ( b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ b^{3, 134}_0 ∧ p_402) -> (-b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ -b^{3, 135}_0) c in CNF: c -b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ -p_402 ∨ -b^{3, 135}_2 c -b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ -p_402 ∨ -b^{3, 135}_1 c -b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ -p_402 ∨ -b^{3, 135}_0 c in DIMACS: -6791 6792 -6793 -402 -6794 0 -6791 6792 -6793 -402 -6795 0 -6791 6792 -6793 -402 -6796 0 c 0+1 --> 1 c (-b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ -b^{3, 134}_0 ∧ p_402) -> (-b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ b^{3, 135}_0) c in CNF: c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ -p_402 ∨ -b^{3, 135}_2 c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ -p_402 ∨ -b^{3, 135}_1 c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ -p_402 ∨ b^{3, 135}_0 c in DIMACS: 6791 6792 6793 -402 -6794 0 6791 6792 6793 -402 -6795 0 6791 6792 6793 -402 6796 0 c 1+1 --> 2 c (-b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ b^{3, 134}_0 ∧ p_402) -> (-b^{3, 135}_2 ∧ b^{3, 135}_1 ∧ -b^{3, 135}_0) c in CNF: c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ -p_402 ∨ -b^{3, 135}_2 c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ -p_402 ∨ b^{3, 135}_1 c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ -p_402 ∨ -b^{3, 135}_0 c in DIMACS: 6791 6792 -6793 -402 -6794 0 6791 6792 -6793 -402 6795 0 6791 6792 -6793 -402 -6796 0 c 2+1 --> break c (-b^{3, 134}_2 ∧ b^{3, 134}_1 ∧ -b^{3, 134}_0 ∧ p_402) -> break c in CNF: c b^{3, 134}_2 ∨ -b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ -p_402 ∨ break c in DIMACS: 6791 -6792 6793 -402 1162 0 c 2-1 --> 1 c (-b^{3, 134}_2 ∧ b^{3, 134}_1 ∧ -b^{3, 134}_0 ∧ -p_402) -> (-b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ b^{3, 135}_0) c in CNF: c b^{3, 134}_2 ∨ -b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ p_402 ∨ -b^{3, 135}_2 c b^{3, 134}_2 ∨ -b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ p_402 ∨ -b^{3, 135}_1 c b^{3, 134}_2 ∨ -b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ p_402 ∨ b^{3, 135}_0 c in DIMACS: 6791 -6792 6793 402 -6794 0 6791 -6792 6793 402 -6795 0 6791 -6792 6793 402 6796 0 c 1-1 --> 0 c (-b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ b^{3, 134}_0 ∧ -p_402) -> (-b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ -b^{3, 135}_0) c in CNF: c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ p_402 ∨ -b^{3, 135}_2 c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ p_402 ∨ -b^{3, 135}_1 c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ p_402 ∨ -b^{3, 135}_0 c in DIMACS: 6791 6792 -6793 402 -6794 0 6791 6792 -6793 402 -6795 0 6791 6792 -6793 402 -6796 0 c 0-1 --> -1 c (-b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ -b^{3, 134}_0 ∧ -p_402) -> ( b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ b^{3, 135}_0) c in CNF: c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ p_402 ∨ b^{3, 135}_2 c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ p_402 ∨ -b^{3, 135}_1 c b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ p_402 ∨ b^{3, 135}_0 c in DIMACS: 6791 6792 6793 402 6794 0 6791 6792 6793 402 -6795 0 6791 6792 6793 402 6796 0 c -1-1 --> -2 c ( b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ b^{3, 134}_0 ∧ -p_402) -> ( b^{3, 135}_2 ∧ b^{3, 135}_1 ∧ -b^{3, 135}_0) c in CNF: c -b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ p_402 ∨ b^{3, 135}_2 c -b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ p_402 ∨ b^{3, 135}_1 c -b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ p_402 ∨ -b^{3, 135}_0 c in DIMACS: -6791 6792 -6793 402 6794 0 -6791 6792 -6793 402 6795 0 -6791 6792 -6793 402 -6796 0 c -2-1 --> break c ( b^{3, 134}_2 ∧ b^{3, 134}_1 ∧ -b^{3, 134}_0 ∧ -p_402) -> break c in CNF: c -b^{3, 134}_2 ∨ -b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ p_402 ∨ break c in DIMACS: -6791 -6792 6793 402 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 134}_2 ∧ -b^{3, 134}_1 ∧ -b^{3, 134}_0 ∧ true) c in CNF: c -b^{3, 134}_2 ∨ b^{3, 134}_1 ∨ b^{3, 134}_0 ∨ false c in DIMACS: -6791 6792 6793 0 c 3 does not represent an automaton state. c -(-b^{3, 134}_2 ∧ b^{3, 134}_1 ∧ b^{3, 134}_0 ∧ true) c in CNF: c b^{3, 134}_2 ∨ -b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ false c in DIMACS: 6791 -6792 -6793 0 c -3 does not represent an automaton state. c -( b^{3, 134}_2 ∧ b^{3, 134}_1 ∧ b^{3, 134}_0 ∧ true) c in CNF: c -b^{3, 134}_2 ∨ -b^{3, 134}_1 ∨ -b^{3, 134}_0 ∨ false c in DIMACS: -6791 -6792 -6793 0 c i = 135 c -2+1 --> -1 c ( b^{3, 135}_2 ∧ b^{3, 135}_1 ∧ -b^{3, 135}_0 ∧ p_405) -> ( b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ b^{3, 136}_0) c in CNF: c -b^{3, 135}_2 ∨ -b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ -p_405 ∨ b^{3, 136}_2 c -b^{3, 135}_2 ∨ -b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ -p_405 ∨ -b^{3, 136}_1 c -b^{3, 135}_2 ∨ -b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ -p_405 ∨ b^{3, 136}_0 c in DIMACS: -6794 -6795 6796 -405 6797 0 -6794 -6795 6796 -405 -6798 0 -6794 -6795 6796 -405 6799 0 c -1+1 --> 0 c ( b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ b^{3, 135}_0 ∧ p_405) -> (-b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ -b^{3, 136}_0) c in CNF: c -b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ -p_405 ∨ -b^{3, 136}_2 c -b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ -p_405 ∨ -b^{3, 136}_1 c -b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ -p_405 ∨ -b^{3, 136}_0 c in DIMACS: -6794 6795 -6796 -405 -6797 0 -6794 6795 -6796 -405 -6798 0 -6794 6795 -6796 -405 -6799 0 c 0+1 --> 1 c (-b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ -b^{3, 135}_0 ∧ p_405) -> (-b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ b^{3, 136}_0) c in CNF: c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ -p_405 ∨ -b^{3, 136}_2 c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ -p_405 ∨ -b^{3, 136}_1 c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ -p_405 ∨ b^{3, 136}_0 c in DIMACS: 6794 6795 6796 -405 -6797 0 6794 6795 6796 -405 -6798 0 6794 6795 6796 -405 6799 0 c 1+1 --> 2 c (-b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ b^{3, 135}_0 ∧ p_405) -> (-b^{3, 136}_2 ∧ b^{3, 136}_1 ∧ -b^{3, 136}_0) c in CNF: c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ -p_405 ∨ -b^{3, 136}_2 c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ -p_405 ∨ b^{3, 136}_1 c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ -p_405 ∨ -b^{3, 136}_0 c in DIMACS: 6794 6795 -6796 -405 -6797 0 6794 6795 -6796 -405 6798 0 6794 6795 -6796 -405 -6799 0 c 2+1 --> break c (-b^{3, 135}_2 ∧ b^{3, 135}_1 ∧ -b^{3, 135}_0 ∧ p_405) -> break c in CNF: c b^{3, 135}_2 ∨ -b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ -p_405 ∨ break c in DIMACS: 6794 -6795 6796 -405 1162 0 c 2-1 --> 1 c (-b^{3, 135}_2 ∧ b^{3, 135}_1 ∧ -b^{3, 135}_0 ∧ -p_405) -> (-b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ b^{3, 136}_0) c in CNF: c b^{3, 135}_2 ∨ -b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ p_405 ∨ -b^{3, 136}_2 c b^{3, 135}_2 ∨ -b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ p_405 ∨ -b^{3, 136}_1 c b^{3, 135}_2 ∨ -b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ p_405 ∨ b^{3, 136}_0 c in DIMACS: 6794 -6795 6796 405 -6797 0 6794 -6795 6796 405 -6798 0 6794 -6795 6796 405 6799 0 c 1-1 --> 0 c (-b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ b^{3, 135}_0 ∧ -p_405) -> (-b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ -b^{3, 136}_0) c in CNF: c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ p_405 ∨ -b^{3, 136}_2 c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ p_405 ∨ -b^{3, 136}_1 c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ p_405 ∨ -b^{3, 136}_0 c in DIMACS: 6794 6795 -6796 405 -6797 0 6794 6795 -6796 405 -6798 0 6794 6795 -6796 405 -6799 0 c 0-1 --> -1 c (-b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ -b^{3, 135}_0 ∧ -p_405) -> ( b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ b^{3, 136}_0) c in CNF: c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ p_405 ∨ b^{3, 136}_2 c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ p_405 ∨ -b^{3, 136}_1 c b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ p_405 ∨ b^{3, 136}_0 c in DIMACS: 6794 6795 6796 405 6797 0 6794 6795 6796 405 -6798 0 6794 6795 6796 405 6799 0 c -1-1 --> -2 c ( b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ b^{3, 135}_0 ∧ -p_405) -> ( b^{3, 136}_2 ∧ b^{3, 136}_1 ∧ -b^{3, 136}_0) c in CNF: c -b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ p_405 ∨ b^{3, 136}_2 c -b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ p_405 ∨ b^{3, 136}_1 c -b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ p_405 ∨ -b^{3, 136}_0 c in DIMACS: -6794 6795 -6796 405 6797 0 -6794 6795 -6796 405 6798 0 -6794 6795 -6796 405 -6799 0 c -2-1 --> break c ( b^{3, 135}_2 ∧ b^{3, 135}_1 ∧ -b^{3, 135}_0 ∧ -p_405) -> break c in CNF: c -b^{3, 135}_2 ∨ -b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ p_405 ∨ break c in DIMACS: -6794 -6795 6796 405 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 135}_2 ∧ -b^{3, 135}_1 ∧ -b^{3, 135}_0 ∧ true) c in CNF: c -b^{3, 135}_2 ∨ b^{3, 135}_1 ∨ b^{3, 135}_0 ∨ false c in DIMACS: -6794 6795 6796 0 c 3 does not represent an automaton state. c -(-b^{3, 135}_2 ∧ b^{3, 135}_1 ∧ b^{3, 135}_0 ∧ true) c in CNF: c b^{3, 135}_2 ∨ -b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ false c in DIMACS: 6794 -6795 -6796 0 c -3 does not represent an automaton state. c -( b^{3, 135}_2 ∧ b^{3, 135}_1 ∧ b^{3, 135}_0 ∧ true) c in CNF: c -b^{3, 135}_2 ∨ -b^{3, 135}_1 ∨ -b^{3, 135}_0 ∨ false c in DIMACS: -6794 -6795 -6796 0 c i = 136 c -2+1 --> -1 c ( b^{3, 136}_2 ∧ b^{3, 136}_1 ∧ -b^{3, 136}_0 ∧ p_408) -> ( b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ b^{3, 137}_0) c in CNF: c -b^{3, 136}_2 ∨ -b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ -p_408 ∨ b^{3, 137}_2 c -b^{3, 136}_2 ∨ -b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ -p_408 ∨ -b^{3, 137}_1 c -b^{3, 136}_2 ∨ -b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ -p_408 ∨ b^{3, 137}_0 c in DIMACS: -6797 -6798 6799 -408 6800 0 -6797 -6798 6799 -408 -6801 0 -6797 -6798 6799 -408 6802 0 c -1+1 --> 0 c ( b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ b^{3, 136}_0 ∧ p_408) -> (-b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ -b^{3, 137}_0) c in CNF: c -b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ -p_408 ∨ -b^{3, 137}_2 c -b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ -p_408 ∨ -b^{3, 137}_1 c -b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ -p_408 ∨ -b^{3, 137}_0 c in DIMACS: -6797 6798 -6799 -408 -6800 0 -6797 6798 -6799 -408 -6801 0 -6797 6798 -6799 -408 -6802 0 c 0+1 --> 1 c (-b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ -b^{3, 136}_0 ∧ p_408) -> (-b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ b^{3, 137}_0) c in CNF: c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ -p_408 ∨ -b^{3, 137}_2 c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ -p_408 ∨ -b^{3, 137}_1 c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ -p_408 ∨ b^{3, 137}_0 c in DIMACS: 6797 6798 6799 -408 -6800 0 6797 6798 6799 -408 -6801 0 6797 6798 6799 -408 6802 0 c 1+1 --> 2 c (-b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ b^{3, 136}_0 ∧ p_408) -> (-b^{3, 137}_2 ∧ b^{3, 137}_1 ∧ -b^{3, 137}_0) c in CNF: c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ -p_408 ∨ -b^{3, 137}_2 c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ -p_408 ∨ b^{3, 137}_1 c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ -p_408 ∨ -b^{3, 137}_0 c in DIMACS: 6797 6798 -6799 -408 -6800 0 6797 6798 -6799 -408 6801 0 6797 6798 -6799 -408 -6802 0 c 2+1 --> break c (-b^{3, 136}_2 ∧ b^{3, 136}_1 ∧ -b^{3, 136}_0 ∧ p_408) -> break c in CNF: c b^{3, 136}_2 ∨ -b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ -p_408 ∨ break c in DIMACS: 6797 -6798 6799 -408 1162 0 c 2-1 --> 1 c (-b^{3, 136}_2 ∧ b^{3, 136}_1 ∧ -b^{3, 136}_0 ∧ -p_408) -> (-b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ b^{3, 137}_0) c in CNF: c b^{3, 136}_2 ∨ -b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ p_408 ∨ -b^{3, 137}_2 c b^{3, 136}_2 ∨ -b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ p_408 ∨ -b^{3, 137}_1 c b^{3, 136}_2 ∨ -b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ p_408 ∨ b^{3, 137}_0 c in DIMACS: 6797 -6798 6799 408 -6800 0 6797 -6798 6799 408 -6801 0 6797 -6798 6799 408 6802 0 c 1-1 --> 0 c (-b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ b^{3, 136}_0 ∧ -p_408) -> (-b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ -b^{3, 137}_0) c in CNF: c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ p_408 ∨ -b^{3, 137}_2 c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ p_408 ∨ -b^{3, 137}_1 c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ p_408 ∨ -b^{3, 137}_0 c in DIMACS: 6797 6798 -6799 408 -6800 0 6797 6798 -6799 408 -6801 0 6797 6798 -6799 408 -6802 0 c 0-1 --> -1 c (-b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ -b^{3, 136}_0 ∧ -p_408) -> ( b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ b^{3, 137}_0) c in CNF: c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ p_408 ∨ b^{3, 137}_2 c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ p_408 ∨ -b^{3, 137}_1 c b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ p_408 ∨ b^{3, 137}_0 c in DIMACS: 6797 6798 6799 408 6800 0 6797 6798 6799 408 -6801 0 6797 6798 6799 408 6802 0 c -1-1 --> -2 c ( b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ b^{3, 136}_0 ∧ -p_408) -> ( b^{3, 137}_2 ∧ b^{3, 137}_1 ∧ -b^{3, 137}_0) c in CNF: c -b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ p_408 ∨ b^{3, 137}_2 c -b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ p_408 ∨ b^{3, 137}_1 c -b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ p_408 ∨ -b^{3, 137}_0 c in DIMACS: -6797 6798 -6799 408 6800 0 -6797 6798 -6799 408 6801 0 -6797 6798 -6799 408 -6802 0 c -2-1 --> break c ( b^{3, 136}_2 ∧ b^{3, 136}_1 ∧ -b^{3, 136}_0 ∧ -p_408) -> break c in CNF: c -b^{3, 136}_2 ∨ -b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ p_408 ∨ break c in DIMACS: -6797 -6798 6799 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 136}_2 ∧ -b^{3, 136}_1 ∧ -b^{3, 136}_0 ∧ true) c in CNF: c -b^{3, 136}_2 ∨ b^{3, 136}_1 ∨ b^{3, 136}_0 ∨ false c in DIMACS: -6797 6798 6799 0 c 3 does not represent an automaton state. c -(-b^{3, 136}_2 ∧ b^{3, 136}_1 ∧ b^{3, 136}_0 ∧ true) c in CNF: c b^{3, 136}_2 ∨ -b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ false c in DIMACS: 6797 -6798 -6799 0 c -3 does not represent an automaton state. c -( b^{3, 136}_2 ∧ b^{3, 136}_1 ∧ b^{3, 136}_0 ∧ true) c in CNF: c -b^{3, 136}_2 ∨ -b^{3, 136}_1 ∨ -b^{3, 136}_0 ∨ false c in DIMACS: -6797 -6798 -6799 0 c i = 137 c -2+1 --> -1 c ( b^{3, 137}_2 ∧ b^{3, 137}_1 ∧ -b^{3, 137}_0 ∧ p_411) -> ( b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ b^{3, 138}_0) c in CNF: c -b^{3, 137}_2 ∨ -b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ -p_411 ∨ b^{3, 138}_2 c -b^{3, 137}_2 ∨ -b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ -p_411 ∨ -b^{3, 138}_1 c -b^{3, 137}_2 ∨ -b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ -p_411 ∨ b^{3, 138}_0 c in DIMACS: -6800 -6801 6802 -411 6803 0 -6800 -6801 6802 -411 -6804 0 -6800 -6801 6802 -411 6805 0 c -1+1 --> 0 c ( b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ b^{3, 137}_0 ∧ p_411) -> (-b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ -b^{3, 138}_0) c in CNF: c -b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ -p_411 ∨ -b^{3, 138}_2 c -b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ -p_411 ∨ -b^{3, 138}_1 c -b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ -p_411 ∨ -b^{3, 138}_0 c in DIMACS: -6800 6801 -6802 -411 -6803 0 -6800 6801 -6802 -411 -6804 0 -6800 6801 -6802 -411 -6805 0 c 0+1 --> 1 c (-b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ -b^{3, 137}_0 ∧ p_411) -> (-b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ b^{3, 138}_0) c in CNF: c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ -p_411 ∨ -b^{3, 138}_2 c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ -p_411 ∨ -b^{3, 138}_1 c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ -p_411 ∨ b^{3, 138}_0 c in DIMACS: 6800 6801 6802 -411 -6803 0 6800 6801 6802 -411 -6804 0 6800 6801 6802 -411 6805 0 c 1+1 --> 2 c (-b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ b^{3, 137}_0 ∧ p_411) -> (-b^{3, 138}_2 ∧ b^{3, 138}_1 ∧ -b^{3, 138}_0) c in CNF: c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ -p_411 ∨ -b^{3, 138}_2 c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ -p_411 ∨ b^{3, 138}_1 c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ -p_411 ∨ -b^{3, 138}_0 c in DIMACS: 6800 6801 -6802 -411 -6803 0 6800 6801 -6802 -411 6804 0 6800 6801 -6802 -411 -6805 0 c 2+1 --> break c (-b^{3, 137}_2 ∧ b^{3, 137}_1 ∧ -b^{3, 137}_0 ∧ p_411) -> break c in CNF: c b^{3, 137}_2 ∨ -b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ -p_411 ∨ break c in DIMACS: 6800 -6801 6802 -411 1162 0 c 2-1 --> 1 c (-b^{3, 137}_2 ∧ b^{3, 137}_1 ∧ -b^{3, 137}_0 ∧ -p_411) -> (-b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ b^{3, 138}_0) c in CNF: c b^{3, 137}_2 ∨ -b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ p_411 ∨ -b^{3, 138}_2 c b^{3, 137}_2 ∨ -b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ p_411 ∨ -b^{3, 138}_1 c b^{3, 137}_2 ∨ -b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ p_411 ∨ b^{3, 138}_0 c in DIMACS: 6800 -6801 6802 411 -6803 0 6800 -6801 6802 411 -6804 0 6800 -6801 6802 411 6805 0 c 1-1 --> 0 c (-b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ b^{3, 137}_0 ∧ -p_411) -> (-b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ -b^{3, 138}_0) c in CNF: c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ p_411 ∨ -b^{3, 138}_2 c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ p_411 ∨ -b^{3, 138}_1 c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ p_411 ∨ -b^{3, 138}_0 c in DIMACS: 6800 6801 -6802 411 -6803 0 6800 6801 -6802 411 -6804 0 6800 6801 -6802 411 -6805 0 c 0-1 --> -1 c (-b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ -b^{3, 137}_0 ∧ -p_411) -> ( b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ b^{3, 138}_0) c in CNF: c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ p_411 ∨ b^{3, 138}_2 c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ p_411 ∨ -b^{3, 138}_1 c b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ p_411 ∨ b^{3, 138}_0 c in DIMACS: 6800 6801 6802 411 6803 0 6800 6801 6802 411 -6804 0 6800 6801 6802 411 6805 0 c -1-1 --> -2 c ( b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ b^{3, 137}_0 ∧ -p_411) -> ( b^{3, 138}_2 ∧ b^{3, 138}_1 ∧ -b^{3, 138}_0) c in CNF: c -b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ p_411 ∨ b^{3, 138}_2 c -b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ p_411 ∨ b^{3, 138}_1 c -b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ p_411 ∨ -b^{3, 138}_0 c in DIMACS: -6800 6801 -6802 411 6803 0 -6800 6801 -6802 411 6804 0 -6800 6801 -6802 411 -6805 0 c -2-1 --> break c ( b^{3, 137}_2 ∧ b^{3, 137}_1 ∧ -b^{3, 137}_0 ∧ -p_411) -> break c in CNF: c -b^{3, 137}_2 ∨ -b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ p_411 ∨ break c in DIMACS: -6800 -6801 6802 411 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 137}_2 ∧ -b^{3, 137}_1 ∧ -b^{3, 137}_0 ∧ true) c in CNF: c -b^{3, 137}_2 ∨ b^{3, 137}_1 ∨ b^{3, 137}_0 ∨ false c in DIMACS: -6800 6801 6802 0 c 3 does not represent an automaton state. c -(-b^{3, 137}_2 ∧ b^{3, 137}_1 ∧ b^{3, 137}_0 ∧ true) c in CNF: c b^{3, 137}_2 ∨ -b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ false c in DIMACS: 6800 -6801 -6802 0 c -3 does not represent an automaton state. c -( b^{3, 137}_2 ∧ b^{3, 137}_1 ∧ b^{3, 137}_0 ∧ true) c in CNF: c -b^{3, 137}_2 ∨ -b^{3, 137}_1 ∨ -b^{3, 137}_0 ∨ false c in DIMACS: -6800 -6801 -6802 0 c i = 138 c -2+1 --> -1 c ( b^{3, 138}_2 ∧ b^{3, 138}_1 ∧ -b^{3, 138}_0 ∧ p_414) -> ( b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ b^{3, 139}_0) c in CNF: c -b^{3, 138}_2 ∨ -b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ -p_414 ∨ b^{3, 139}_2 c -b^{3, 138}_2 ∨ -b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ -p_414 ∨ -b^{3, 139}_1 c -b^{3, 138}_2 ∨ -b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ -p_414 ∨ b^{3, 139}_0 c in DIMACS: -6803 -6804 6805 -414 6806 0 -6803 -6804 6805 -414 -6807 0 -6803 -6804 6805 -414 6808 0 c -1+1 --> 0 c ( b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ b^{3, 138}_0 ∧ p_414) -> (-b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ -b^{3, 139}_0) c in CNF: c -b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ -p_414 ∨ -b^{3, 139}_2 c -b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ -p_414 ∨ -b^{3, 139}_1 c -b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ -p_414 ∨ -b^{3, 139}_0 c in DIMACS: -6803 6804 -6805 -414 -6806 0 -6803 6804 -6805 -414 -6807 0 -6803 6804 -6805 -414 -6808 0 c 0+1 --> 1 c (-b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ -b^{3, 138}_0 ∧ p_414) -> (-b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ b^{3, 139}_0) c in CNF: c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ -p_414 ∨ -b^{3, 139}_2 c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ -p_414 ∨ -b^{3, 139}_1 c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ -p_414 ∨ b^{3, 139}_0 c in DIMACS: 6803 6804 6805 -414 -6806 0 6803 6804 6805 -414 -6807 0 6803 6804 6805 -414 6808 0 c 1+1 --> 2 c (-b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ b^{3, 138}_0 ∧ p_414) -> (-b^{3, 139}_2 ∧ b^{3, 139}_1 ∧ -b^{3, 139}_0) c in CNF: c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ -p_414 ∨ -b^{3, 139}_2 c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ -p_414 ∨ b^{3, 139}_1 c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ -p_414 ∨ -b^{3, 139}_0 c in DIMACS: 6803 6804 -6805 -414 -6806 0 6803 6804 -6805 -414 6807 0 6803 6804 -6805 -414 -6808 0 c 2+1 --> break c (-b^{3, 138}_2 ∧ b^{3, 138}_1 ∧ -b^{3, 138}_0 ∧ p_414) -> break c in CNF: c b^{3, 138}_2 ∨ -b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ -p_414 ∨ break c in DIMACS: 6803 -6804 6805 -414 1162 0 c 2-1 --> 1 c (-b^{3, 138}_2 ∧ b^{3, 138}_1 ∧ -b^{3, 138}_0 ∧ -p_414) -> (-b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ b^{3, 139}_0) c in CNF: c b^{3, 138}_2 ∨ -b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ p_414 ∨ -b^{3, 139}_2 c b^{3, 138}_2 ∨ -b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ p_414 ∨ -b^{3, 139}_1 c b^{3, 138}_2 ∨ -b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ p_414 ∨ b^{3, 139}_0 c in DIMACS: 6803 -6804 6805 414 -6806 0 6803 -6804 6805 414 -6807 0 6803 -6804 6805 414 6808 0 c 1-1 --> 0 c (-b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ b^{3, 138}_0 ∧ -p_414) -> (-b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ -b^{3, 139}_0) c in CNF: c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ p_414 ∨ -b^{3, 139}_2 c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ p_414 ∨ -b^{3, 139}_1 c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ p_414 ∨ -b^{3, 139}_0 c in DIMACS: 6803 6804 -6805 414 -6806 0 6803 6804 -6805 414 -6807 0 6803 6804 -6805 414 -6808 0 c 0-1 --> -1 c (-b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ -b^{3, 138}_0 ∧ -p_414) -> ( b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ b^{3, 139}_0) c in CNF: c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ p_414 ∨ b^{3, 139}_2 c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ p_414 ∨ -b^{3, 139}_1 c b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ p_414 ∨ b^{3, 139}_0 c in DIMACS: 6803 6804 6805 414 6806 0 6803 6804 6805 414 -6807 0 6803 6804 6805 414 6808 0 c -1-1 --> -2 c ( b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ b^{3, 138}_0 ∧ -p_414) -> ( b^{3, 139}_2 ∧ b^{3, 139}_1 ∧ -b^{3, 139}_0) c in CNF: c -b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ p_414 ∨ b^{3, 139}_2 c -b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ p_414 ∨ b^{3, 139}_1 c -b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ p_414 ∨ -b^{3, 139}_0 c in DIMACS: -6803 6804 -6805 414 6806 0 -6803 6804 -6805 414 6807 0 -6803 6804 -6805 414 -6808 0 c -2-1 --> break c ( b^{3, 138}_2 ∧ b^{3, 138}_1 ∧ -b^{3, 138}_0 ∧ -p_414) -> break c in CNF: c -b^{3, 138}_2 ∨ -b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ p_414 ∨ break c in DIMACS: -6803 -6804 6805 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 138}_2 ∧ -b^{3, 138}_1 ∧ -b^{3, 138}_0 ∧ true) c in CNF: c -b^{3, 138}_2 ∨ b^{3, 138}_1 ∨ b^{3, 138}_0 ∨ false c in DIMACS: -6803 6804 6805 0 c 3 does not represent an automaton state. c -(-b^{3, 138}_2 ∧ b^{3, 138}_1 ∧ b^{3, 138}_0 ∧ true) c in CNF: c b^{3, 138}_2 ∨ -b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ false c in DIMACS: 6803 -6804 -6805 0 c -3 does not represent an automaton state. c -( b^{3, 138}_2 ∧ b^{3, 138}_1 ∧ b^{3, 138}_0 ∧ true) c in CNF: c -b^{3, 138}_2 ∨ -b^{3, 138}_1 ∨ -b^{3, 138}_0 ∨ false c in DIMACS: -6803 -6804 -6805 0 c i = 139 c -2+1 --> -1 c ( b^{3, 139}_2 ∧ b^{3, 139}_1 ∧ -b^{3, 139}_0 ∧ p_417) -> ( b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ b^{3, 140}_0) c in CNF: c -b^{3, 139}_2 ∨ -b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ -p_417 ∨ b^{3, 140}_2 c -b^{3, 139}_2 ∨ -b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ -p_417 ∨ -b^{3, 140}_1 c -b^{3, 139}_2 ∨ -b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ -p_417 ∨ b^{3, 140}_0 c in DIMACS: -6806 -6807 6808 -417 6809 0 -6806 -6807 6808 -417 -6810 0 -6806 -6807 6808 -417 6811 0 c -1+1 --> 0 c ( b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ b^{3, 139}_0 ∧ p_417) -> (-b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ -b^{3, 140}_0) c in CNF: c -b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ -p_417 ∨ -b^{3, 140}_2 c -b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ -p_417 ∨ -b^{3, 140}_1 c -b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ -p_417 ∨ -b^{3, 140}_0 c in DIMACS: -6806 6807 -6808 -417 -6809 0 -6806 6807 -6808 -417 -6810 0 -6806 6807 -6808 -417 -6811 0 c 0+1 --> 1 c (-b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ -b^{3, 139}_0 ∧ p_417) -> (-b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ b^{3, 140}_0) c in CNF: c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ -p_417 ∨ -b^{3, 140}_2 c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ -p_417 ∨ -b^{3, 140}_1 c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ -p_417 ∨ b^{3, 140}_0 c in DIMACS: 6806 6807 6808 -417 -6809 0 6806 6807 6808 -417 -6810 0 6806 6807 6808 -417 6811 0 c 1+1 --> 2 c (-b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ b^{3, 139}_0 ∧ p_417) -> (-b^{3, 140}_2 ∧ b^{3, 140}_1 ∧ -b^{3, 140}_0) c in CNF: c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ -p_417 ∨ -b^{3, 140}_2 c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ -p_417 ∨ b^{3, 140}_1 c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ -p_417 ∨ -b^{3, 140}_0 c in DIMACS: 6806 6807 -6808 -417 -6809 0 6806 6807 -6808 -417 6810 0 6806 6807 -6808 -417 -6811 0 c 2+1 --> break c (-b^{3, 139}_2 ∧ b^{3, 139}_1 ∧ -b^{3, 139}_0 ∧ p_417) -> break c in CNF: c b^{3, 139}_2 ∨ -b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ -p_417 ∨ break c in DIMACS: 6806 -6807 6808 -417 1162 0 c 2-1 --> 1 c (-b^{3, 139}_2 ∧ b^{3, 139}_1 ∧ -b^{3, 139}_0 ∧ -p_417) -> (-b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ b^{3, 140}_0) c in CNF: c b^{3, 139}_2 ∨ -b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ p_417 ∨ -b^{3, 140}_2 c b^{3, 139}_2 ∨ -b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ p_417 ∨ -b^{3, 140}_1 c b^{3, 139}_2 ∨ -b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ p_417 ∨ b^{3, 140}_0 c in DIMACS: 6806 -6807 6808 417 -6809 0 6806 -6807 6808 417 -6810 0 6806 -6807 6808 417 6811 0 c 1-1 --> 0 c (-b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ b^{3, 139}_0 ∧ -p_417) -> (-b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ -b^{3, 140}_0) c in CNF: c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ p_417 ∨ -b^{3, 140}_2 c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ p_417 ∨ -b^{3, 140}_1 c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ p_417 ∨ -b^{3, 140}_0 c in DIMACS: 6806 6807 -6808 417 -6809 0 6806 6807 -6808 417 -6810 0 6806 6807 -6808 417 -6811 0 c 0-1 --> -1 c (-b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ -b^{3, 139}_0 ∧ -p_417) -> ( b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ b^{3, 140}_0) c in CNF: c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ p_417 ∨ b^{3, 140}_2 c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ p_417 ∨ -b^{3, 140}_1 c b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ p_417 ∨ b^{3, 140}_0 c in DIMACS: 6806 6807 6808 417 6809 0 6806 6807 6808 417 -6810 0 6806 6807 6808 417 6811 0 c -1-1 --> -2 c ( b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ b^{3, 139}_0 ∧ -p_417) -> ( b^{3, 140}_2 ∧ b^{3, 140}_1 ∧ -b^{3, 140}_0) c in CNF: c -b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ p_417 ∨ b^{3, 140}_2 c -b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ p_417 ∨ b^{3, 140}_1 c -b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ p_417 ∨ -b^{3, 140}_0 c in DIMACS: -6806 6807 -6808 417 6809 0 -6806 6807 -6808 417 6810 0 -6806 6807 -6808 417 -6811 0 c -2-1 --> break c ( b^{3, 139}_2 ∧ b^{3, 139}_1 ∧ -b^{3, 139}_0 ∧ -p_417) -> break c in CNF: c -b^{3, 139}_2 ∨ -b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ p_417 ∨ break c in DIMACS: -6806 -6807 6808 417 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 139}_2 ∧ -b^{3, 139}_1 ∧ -b^{3, 139}_0 ∧ true) c in CNF: c -b^{3, 139}_2 ∨ b^{3, 139}_1 ∨ b^{3, 139}_0 ∨ false c in DIMACS: -6806 6807 6808 0 c 3 does not represent an automaton state. c -(-b^{3, 139}_2 ∧ b^{3, 139}_1 ∧ b^{3, 139}_0 ∧ true) c in CNF: c b^{3, 139}_2 ∨ -b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ false c in DIMACS: 6806 -6807 -6808 0 c -3 does not represent an automaton state. c -( b^{3, 139}_2 ∧ b^{3, 139}_1 ∧ b^{3, 139}_0 ∧ true) c in CNF: c -b^{3, 139}_2 ∨ -b^{3, 139}_1 ∨ -b^{3, 139}_0 ∨ false c in DIMACS: -6806 -6807 -6808 0 c i = 140 c -2+1 --> -1 c ( b^{3, 140}_2 ∧ b^{3, 140}_1 ∧ -b^{3, 140}_0 ∧ p_420) -> ( b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ b^{3, 141}_0) c in CNF: c -b^{3, 140}_2 ∨ -b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ -p_420 ∨ b^{3, 141}_2 c -b^{3, 140}_2 ∨ -b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ -p_420 ∨ -b^{3, 141}_1 c -b^{3, 140}_2 ∨ -b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ -p_420 ∨ b^{3, 141}_0 c in DIMACS: -6809 -6810 6811 -420 6812 0 -6809 -6810 6811 -420 -6813 0 -6809 -6810 6811 -420 6814 0 c -1+1 --> 0 c ( b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ b^{3, 140}_0 ∧ p_420) -> (-b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ -b^{3, 141}_0) c in CNF: c -b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ -p_420 ∨ -b^{3, 141}_2 c -b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ -p_420 ∨ -b^{3, 141}_1 c -b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ -p_420 ∨ -b^{3, 141}_0 c in DIMACS: -6809 6810 -6811 -420 -6812 0 -6809 6810 -6811 -420 -6813 0 -6809 6810 -6811 -420 -6814 0 c 0+1 --> 1 c (-b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ -b^{3, 140}_0 ∧ p_420) -> (-b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ b^{3, 141}_0) c in CNF: c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ -p_420 ∨ -b^{3, 141}_2 c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ -p_420 ∨ -b^{3, 141}_1 c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ -p_420 ∨ b^{3, 141}_0 c in DIMACS: 6809 6810 6811 -420 -6812 0 6809 6810 6811 -420 -6813 0 6809 6810 6811 -420 6814 0 c 1+1 --> 2 c (-b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ b^{3, 140}_0 ∧ p_420) -> (-b^{3, 141}_2 ∧ b^{3, 141}_1 ∧ -b^{3, 141}_0) c in CNF: c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ -p_420 ∨ -b^{3, 141}_2 c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ -p_420 ∨ b^{3, 141}_1 c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ -p_420 ∨ -b^{3, 141}_0 c in DIMACS: 6809 6810 -6811 -420 -6812 0 6809 6810 -6811 -420 6813 0 6809 6810 -6811 -420 -6814 0 c 2+1 --> break c (-b^{3, 140}_2 ∧ b^{3, 140}_1 ∧ -b^{3, 140}_0 ∧ p_420) -> break c in CNF: c b^{3, 140}_2 ∨ -b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ -p_420 ∨ break c in DIMACS: 6809 -6810 6811 -420 1162 0 c 2-1 --> 1 c (-b^{3, 140}_2 ∧ b^{3, 140}_1 ∧ -b^{3, 140}_0 ∧ -p_420) -> (-b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ b^{3, 141}_0) c in CNF: c b^{3, 140}_2 ∨ -b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ p_420 ∨ -b^{3, 141}_2 c b^{3, 140}_2 ∨ -b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ p_420 ∨ -b^{3, 141}_1 c b^{3, 140}_2 ∨ -b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ p_420 ∨ b^{3, 141}_0 c in DIMACS: 6809 -6810 6811 420 -6812 0 6809 -6810 6811 420 -6813 0 6809 -6810 6811 420 6814 0 c 1-1 --> 0 c (-b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ b^{3, 140}_0 ∧ -p_420) -> (-b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ -b^{3, 141}_0) c in CNF: c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ p_420 ∨ -b^{3, 141}_2 c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ p_420 ∨ -b^{3, 141}_1 c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ p_420 ∨ -b^{3, 141}_0 c in DIMACS: 6809 6810 -6811 420 -6812 0 6809 6810 -6811 420 -6813 0 6809 6810 -6811 420 -6814 0 c 0-1 --> -1 c (-b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ -b^{3, 140}_0 ∧ -p_420) -> ( b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ b^{3, 141}_0) c in CNF: c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ p_420 ∨ b^{3, 141}_2 c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ p_420 ∨ -b^{3, 141}_1 c b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ p_420 ∨ b^{3, 141}_0 c in DIMACS: 6809 6810 6811 420 6812 0 6809 6810 6811 420 -6813 0 6809 6810 6811 420 6814 0 c -1-1 --> -2 c ( b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ b^{3, 140}_0 ∧ -p_420) -> ( b^{3, 141}_2 ∧ b^{3, 141}_1 ∧ -b^{3, 141}_0) c in CNF: c -b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ p_420 ∨ b^{3, 141}_2 c -b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ p_420 ∨ b^{3, 141}_1 c -b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ p_420 ∨ -b^{3, 141}_0 c in DIMACS: -6809 6810 -6811 420 6812 0 -6809 6810 -6811 420 6813 0 -6809 6810 -6811 420 -6814 0 c -2-1 --> break c ( b^{3, 140}_2 ∧ b^{3, 140}_1 ∧ -b^{3, 140}_0 ∧ -p_420) -> break c in CNF: c -b^{3, 140}_2 ∨ -b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ p_420 ∨ break c in DIMACS: -6809 -6810 6811 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 140}_2 ∧ -b^{3, 140}_1 ∧ -b^{3, 140}_0 ∧ true) c in CNF: c -b^{3, 140}_2 ∨ b^{3, 140}_1 ∨ b^{3, 140}_0 ∨ false c in DIMACS: -6809 6810 6811 0 c 3 does not represent an automaton state. c -(-b^{3, 140}_2 ∧ b^{3, 140}_1 ∧ b^{3, 140}_0 ∧ true) c in CNF: c b^{3, 140}_2 ∨ -b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ false c in DIMACS: 6809 -6810 -6811 0 c -3 does not represent an automaton state. c -( b^{3, 140}_2 ∧ b^{3, 140}_1 ∧ b^{3, 140}_0 ∧ true) c in CNF: c -b^{3, 140}_2 ∨ -b^{3, 140}_1 ∨ -b^{3, 140}_0 ∨ false c in DIMACS: -6809 -6810 -6811 0 c i = 141 c -2+1 --> -1 c ( b^{3, 141}_2 ∧ b^{3, 141}_1 ∧ -b^{3, 141}_0 ∧ p_423) -> ( b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ b^{3, 142}_0) c in CNF: c -b^{3, 141}_2 ∨ -b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ -p_423 ∨ b^{3, 142}_2 c -b^{3, 141}_2 ∨ -b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ -p_423 ∨ -b^{3, 142}_1 c -b^{3, 141}_2 ∨ -b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ -p_423 ∨ b^{3, 142}_0 c in DIMACS: -6812 -6813 6814 -423 6815 0 -6812 -6813 6814 -423 -6816 0 -6812 -6813 6814 -423 6817 0 c -1+1 --> 0 c ( b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ b^{3, 141}_0 ∧ p_423) -> (-b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ -b^{3, 142}_0) c in CNF: c -b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ -p_423 ∨ -b^{3, 142}_2 c -b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ -p_423 ∨ -b^{3, 142}_1 c -b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ -p_423 ∨ -b^{3, 142}_0 c in DIMACS: -6812 6813 -6814 -423 -6815 0 -6812 6813 -6814 -423 -6816 0 -6812 6813 -6814 -423 -6817 0 c 0+1 --> 1 c (-b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ -b^{3, 141}_0 ∧ p_423) -> (-b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ b^{3, 142}_0) c in CNF: c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ -p_423 ∨ -b^{3, 142}_2 c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ -p_423 ∨ -b^{3, 142}_1 c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ -p_423 ∨ b^{3, 142}_0 c in DIMACS: 6812 6813 6814 -423 -6815 0 6812 6813 6814 -423 -6816 0 6812 6813 6814 -423 6817 0 c 1+1 --> 2 c (-b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ b^{3, 141}_0 ∧ p_423) -> (-b^{3, 142}_2 ∧ b^{3, 142}_1 ∧ -b^{3, 142}_0) c in CNF: c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ -p_423 ∨ -b^{3, 142}_2 c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ -p_423 ∨ b^{3, 142}_1 c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ -p_423 ∨ -b^{3, 142}_0 c in DIMACS: 6812 6813 -6814 -423 -6815 0 6812 6813 -6814 -423 6816 0 6812 6813 -6814 -423 -6817 0 c 2+1 --> break c (-b^{3, 141}_2 ∧ b^{3, 141}_1 ∧ -b^{3, 141}_0 ∧ p_423) -> break c in CNF: c b^{3, 141}_2 ∨ -b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ -p_423 ∨ break c in DIMACS: 6812 -6813 6814 -423 1162 0 c 2-1 --> 1 c (-b^{3, 141}_2 ∧ b^{3, 141}_1 ∧ -b^{3, 141}_0 ∧ -p_423) -> (-b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ b^{3, 142}_0) c in CNF: c b^{3, 141}_2 ∨ -b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ p_423 ∨ -b^{3, 142}_2 c b^{3, 141}_2 ∨ -b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ p_423 ∨ -b^{3, 142}_1 c b^{3, 141}_2 ∨ -b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ p_423 ∨ b^{3, 142}_0 c in DIMACS: 6812 -6813 6814 423 -6815 0 6812 -6813 6814 423 -6816 0 6812 -6813 6814 423 6817 0 c 1-1 --> 0 c (-b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ b^{3, 141}_0 ∧ -p_423) -> (-b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ -b^{3, 142}_0) c in CNF: c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ p_423 ∨ -b^{3, 142}_2 c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ p_423 ∨ -b^{3, 142}_1 c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ p_423 ∨ -b^{3, 142}_0 c in DIMACS: 6812 6813 -6814 423 -6815 0 6812 6813 -6814 423 -6816 0 6812 6813 -6814 423 -6817 0 c 0-1 --> -1 c (-b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ -b^{3, 141}_0 ∧ -p_423) -> ( b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ b^{3, 142}_0) c in CNF: c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ p_423 ∨ b^{3, 142}_2 c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ p_423 ∨ -b^{3, 142}_1 c b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ p_423 ∨ b^{3, 142}_0 c in DIMACS: 6812 6813 6814 423 6815 0 6812 6813 6814 423 -6816 0 6812 6813 6814 423 6817 0 c -1-1 --> -2 c ( b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ b^{3, 141}_0 ∧ -p_423) -> ( b^{3, 142}_2 ∧ b^{3, 142}_1 ∧ -b^{3, 142}_0) c in CNF: c -b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ p_423 ∨ b^{3, 142}_2 c -b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ p_423 ∨ b^{3, 142}_1 c -b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ p_423 ∨ -b^{3, 142}_0 c in DIMACS: -6812 6813 -6814 423 6815 0 -6812 6813 -6814 423 6816 0 -6812 6813 -6814 423 -6817 0 c -2-1 --> break c ( b^{3, 141}_2 ∧ b^{3, 141}_1 ∧ -b^{3, 141}_0 ∧ -p_423) -> break c in CNF: c -b^{3, 141}_2 ∨ -b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ p_423 ∨ break c in DIMACS: -6812 -6813 6814 423 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 141}_2 ∧ -b^{3, 141}_1 ∧ -b^{3, 141}_0 ∧ true) c in CNF: c -b^{3, 141}_2 ∨ b^{3, 141}_1 ∨ b^{3, 141}_0 ∨ false c in DIMACS: -6812 6813 6814 0 c 3 does not represent an automaton state. c -(-b^{3, 141}_2 ∧ b^{3, 141}_1 ∧ b^{3, 141}_0 ∧ true) c in CNF: c b^{3, 141}_2 ∨ -b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ false c in DIMACS: 6812 -6813 -6814 0 c -3 does not represent an automaton state. c -( b^{3, 141}_2 ∧ b^{3, 141}_1 ∧ b^{3, 141}_0 ∧ true) c in CNF: c -b^{3, 141}_2 ∨ -b^{3, 141}_1 ∨ -b^{3, 141}_0 ∨ false c in DIMACS: -6812 -6813 -6814 0 c i = 142 c -2+1 --> -1 c ( b^{3, 142}_2 ∧ b^{3, 142}_1 ∧ -b^{3, 142}_0 ∧ p_426) -> ( b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ b^{3, 143}_0) c in CNF: c -b^{3, 142}_2 ∨ -b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ -p_426 ∨ b^{3, 143}_2 c -b^{3, 142}_2 ∨ -b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ -p_426 ∨ -b^{3, 143}_1 c -b^{3, 142}_2 ∨ -b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ -p_426 ∨ b^{3, 143}_0 c in DIMACS: -6815 -6816 6817 -426 6818 0 -6815 -6816 6817 -426 -6819 0 -6815 -6816 6817 -426 6820 0 c -1+1 --> 0 c ( b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ b^{3, 142}_0 ∧ p_426) -> (-b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ -b^{3, 143}_0) c in CNF: c -b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ -p_426 ∨ -b^{3, 143}_2 c -b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ -p_426 ∨ -b^{3, 143}_1 c -b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ -p_426 ∨ -b^{3, 143}_0 c in DIMACS: -6815 6816 -6817 -426 -6818 0 -6815 6816 -6817 -426 -6819 0 -6815 6816 -6817 -426 -6820 0 c 0+1 --> 1 c (-b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ -b^{3, 142}_0 ∧ p_426) -> (-b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ b^{3, 143}_0) c in CNF: c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ -p_426 ∨ -b^{3, 143}_2 c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ -p_426 ∨ -b^{3, 143}_1 c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ -p_426 ∨ b^{3, 143}_0 c in DIMACS: 6815 6816 6817 -426 -6818 0 6815 6816 6817 -426 -6819 0 6815 6816 6817 -426 6820 0 c 1+1 --> 2 c (-b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ b^{3, 142}_0 ∧ p_426) -> (-b^{3, 143}_2 ∧ b^{3, 143}_1 ∧ -b^{3, 143}_0) c in CNF: c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ -p_426 ∨ -b^{3, 143}_2 c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ -p_426 ∨ b^{3, 143}_1 c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ -p_426 ∨ -b^{3, 143}_0 c in DIMACS: 6815 6816 -6817 -426 -6818 0 6815 6816 -6817 -426 6819 0 6815 6816 -6817 -426 -6820 0 c 2+1 --> break c (-b^{3, 142}_2 ∧ b^{3, 142}_1 ∧ -b^{3, 142}_0 ∧ p_426) -> break c in CNF: c b^{3, 142}_2 ∨ -b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ -p_426 ∨ break c in DIMACS: 6815 -6816 6817 -426 1162 0 c 2-1 --> 1 c (-b^{3, 142}_2 ∧ b^{3, 142}_1 ∧ -b^{3, 142}_0 ∧ -p_426) -> (-b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ b^{3, 143}_0) c in CNF: c b^{3, 142}_2 ∨ -b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ p_426 ∨ -b^{3, 143}_2 c b^{3, 142}_2 ∨ -b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ p_426 ∨ -b^{3, 143}_1 c b^{3, 142}_2 ∨ -b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ p_426 ∨ b^{3, 143}_0 c in DIMACS: 6815 -6816 6817 426 -6818 0 6815 -6816 6817 426 -6819 0 6815 -6816 6817 426 6820 0 c 1-1 --> 0 c (-b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ b^{3, 142}_0 ∧ -p_426) -> (-b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ -b^{3, 143}_0) c in CNF: c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ p_426 ∨ -b^{3, 143}_2 c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ p_426 ∨ -b^{3, 143}_1 c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ p_426 ∨ -b^{3, 143}_0 c in DIMACS: 6815 6816 -6817 426 -6818 0 6815 6816 -6817 426 -6819 0 6815 6816 -6817 426 -6820 0 c 0-1 --> -1 c (-b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ -b^{3, 142}_0 ∧ -p_426) -> ( b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ b^{3, 143}_0) c in CNF: c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ p_426 ∨ b^{3, 143}_2 c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ p_426 ∨ -b^{3, 143}_1 c b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ p_426 ∨ b^{3, 143}_0 c in DIMACS: 6815 6816 6817 426 6818 0 6815 6816 6817 426 -6819 0 6815 6816 6817 426 6820 0 c -1-1 --> -2 c ( b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ b^{3, 142}_0 ∧ -p_426) -> ( b^{3, 143}_2 ∧ b^{3, 143}_1 ∧ -b^{3, 143}_0) c in CNF: c -b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ p_426 ∨ b^{3, 143}_2 c -b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ p_426 ∨ b^{3, 143}_1 c -b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ p_426 ∨ -b^{3, 143}_0 c in DIMACS: -6815 6816 -6817 426 6818 0 -6815 6816 -6817 426 6819 0 -6815 6816 -6817 426 -6820 0 c -2-1 --> break c ( b^{3, 142}_2 ∧ b^{3, 142}_1 ∧ -b^{3, 142}_0 ∧ -p_426) -> break c in CNF: c -b^{3, 142}_2 ∨ -b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ p_426 ∨ break c in DIMACS: -6815 -6816 6817 426 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 142}_2 ∧ -b^{3, 142}_1 ∧ -b^{3, 142}_0 ∧ true) c in CNF: c -b^{3, 142}_2 ∨ b^{3, 142}_1 ∨ b^{3, 142}_0 ∨ false c in DIMACS: -6815 6816 6817 0 c 3 does not represent an automaton state. c -(-b^{3, 142}_2 ∧ b^{3, 142}_1 ∧ b^{3, 142}_0 ∧ true) c in CNF: c b^{3, 142}_2 ∨ -b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ false c in DIMACS: 6815 -6816 -6817 0 c -3 does not represent an automaton state. c -( b^{3, 142}_2 ∧ b^{3, 142}_1 ∧ b^{3, 142}_0 ∧ true) c in CNF: c -b^{3, 142}_2 ∨ -b^{3, 142}_1 ∨ -b^{3, 142}_0 ∨ false c in DIMACS: -6815 -6816 -6817 0 c i = 143 c -2+1 --> -1 c ( b^{3, 143}_2 ∧ b^{3, 143}_1 ∧ -b^{3, 143}_0 ∧ p_429) -> ( b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ b^{3, 144}_0) c in CNF: c -b^{3, 143}_2 ∨ -b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ -p_429 ∨ b^{3, 144}_2 c -b^{3, 143}_2 ∨ -b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ -p_429 ∨ -b^{3, 144}_1 c -b^{3, 143}_2 ∨ -b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ -p_429 ∨ b^{3, 144}_0 c in DIMACS: -6818 -6819 6820 -429 6821 0 -6818 -6819 6820 -429 -6822 0 -6818 -6819 6820 -429 6823 0 c -1+1 --> 0 c ( b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ b^{3, 143}_0 ∧ p_429) -> (-b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ -b^{3, 144}_0) c in CNF: c -b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ -p_429 ∨ -b^{3, 144}_2 c -b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ -p_429 ∨ -b^{3, 144}_1 c -b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ -p_429 ∨ -b^{3, 144}_0 c in DIMACS: -6818 6819 -6820 -429 -6821 0 -6818 6819 -6820 -429 -6822 0 -6818 6819 -6820 -429 -6823 0 c 0+1 --> 1 c (-b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ -b^{3, 143}_0 ∧ p_429) -> (-b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ b^{3, 144}_0) c in CNF: c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ -p_429 ∨ -b^{3, 144}_2 c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ -p_429 ∨ -b^{3, 144}_1 c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ -p_429 ∨ b^{3, 144}_0 c in DIMACS: 6818 6819 6820 -429 -6821 0 6818 6819 6820 -429 -6822 0 6818 6819 6820 -429 6823 0 c 1+1 --> 2 c (-b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ b^{3, 143}_0 ∧ p_429) -> (-b^{3, 144}_2 ∧ b^{3, 144}_1 ∧ -b^{3, 144}_0) c in CNF: c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ -p_429 ∨ -b^{3, 144}_2 c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ -p_429 ∨ b^{3, 144}_1 c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ -p_429 ∨ -b^{3, 144}_0 c in DIMACS: 6818 6819 -6820 -429 -6821 0 6818 6819 -6820 -429 6822 0 6818 6819 -6820 -429 -6823 0 c 2+1 --> break c (-b^{3, 143}_2 ∧ b^{3, 143}_1 ∧ -b^{3, 143}_0 ∧ p_429) -> break c in CNF: c b^{3, 143}_2 ∨ -b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ -p_429 ∨ break c in DIMACS: 6818 -6819 6820 -429 1162 0 c 2-1 --> 1 c (-b^{3, 143}_2 ∧ b^{3, 143}_1 ∧ -b^{3, 143}_0 ∧ -p_429) -> (-b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ b^{3, 144}_0) c in CNF: c b^{3, 143}_2 ∨ -b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ p_429 ∨ -b^{3, 144}_2 c b^{3, 143}_2 ∨ -b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ p_429 ∨ -b^{3, 144}_1 c b^{3, 143}_2 ∨ -b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ p_429 ∨ b^{3, 144}_0 c in DIMACS: 6818 -6819 6820 429 -6821 0 6818 -6819 6820 429 -6822 0 6818 -6819 6820 429 6823 0 c 1-1 --> 0 c (-b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ b^{3, 143}_0 ∧ -p_429) -> (-b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ -b^{3, 144}_0) c in CNF: c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ p_429 ∨ -b^{3, 144}_2 c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ p_429 ∨ -b^{3, 144}_1 c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ p_429 ∨ -b^{3, 144}_0 c in DIMACS: 6818 6819 -6820 429 -6821 0 6818 6819 -6820 429 -6822 0 6818 6819 -6820 429 -6823 0 c 0-1 --> -1 c (-b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ -b^{3, 143}_0 ∧ -p_429) -> ( b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ b^{3, 144}_0) c in CNF: c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ p_429 ∨ b^{3, 144}_2 c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ p_429 ∨ -b^{3, 144}_1 c b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ p_429 ∨ b^{3, 144}_0 c in DIMACS: 6818 6819 6820 429 6821 0 6818 6819 6820 429 -6822 0 6818 6819 6820 429 6823 0 c -1-1 --> -2 c ( b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ b^{3, 143}_0 ∧ -p_429) -> ( b^{3, 144}_2 ∧ b^{3, 144}_1 ∧ -b^{3, 144}_0) c in CNF: c -b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ p_429 ∨ b^{3, 144}_2 c -b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ p_429 ∨ b^{3, 144}_1 c -b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ p_429 ∨ -b^{3, 144}_0 c in DIMACS: -6818 6819 -6820 429 6821 0 -6818 6819 -6820 429 6822 0 -6818 6819 -6820 429 -6823 0 c -2-1 --> break c ( b^{3, 143}_2 ∧ b^{3, 143}_1 ∧ -b^{3, 143}_0 ∧ -p_429) -> break c in CNF: c -b^{3, 143}_2 ∨ -b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ p_429 ∨ break c in DIMACS: -6818 -6819 6820 429 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 143}_2 ∧ -b^{3, 143}_1 ∧ -b^{3, 143}_0 ∧ true) c in CNF: c -b^{3, 143}_2 ∨ b^{3, 143}_1 ∨ b^{3, 143}_0 ∨ false c in DIMACS: -6818 6819 6820 0 c 3 does not represent an automaton state. c -(-b^{3, 143}_2 ∧ b^{3, 143}_1 ∧ b^{3, 143}_0 ∧ true) c in CNF: c b^{3, 143}_2 ∨ -b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ false c in DIMACS: 6818 -6819 -6820 0 c -3 does not represent an automaton state. c -( b^{3, 143}_2 ∧ b^{3, 143}_1 ∧ b^{3, 143}_0 ∧ true) c in CNF: c -b^{3, 143}_2 ∨ -b^{3, 143}_1 ∨ -b^{3, 143}_0 ∨ false c in DIMACS: -6818 -6819 -6820 0 c i = 144 c -2+1 --> -1 c ( b^{3, 144}_2 ∧ b^{3, 144}_1 ∧ -b^{3, 144}_0 ∧ p_432) -> ( b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ b^{3, 145}_0) c in CNF: c -b^{3, 144}_2 ∨ -b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ -p_432 ∨ b^{3, 145}_2 c -b^{3, 144}_2 ∨ -b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ -p_432 ∨ -b^{3, 145}_1 c -b^{3, 144}_2 ∨ -b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ -p_432 ∨ b^{3, 145}_0 c in DIMACS: -6821 -6822 6823 -432 6824 0 -6821 -6822 6823 -432 -6825 0 -6821 -6822 6823 -432 6826 0 c -1+1 --> 0 c ( b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ b^{3, 144}_0 ∧ p_432) -> (-b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ -b^{3, 145}_0) c in CNF: c -b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ -p_432 ∨ -b^{3, 145}_2 c -b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ -p_432 ∨ -b^{3, 145}_1 c -b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ -p_432 ∨ -b^{3, 145}_0 c in DIMACS: -6821 6822 -6823 -432 -6824 0 -6821 6822 -6823 -432 -6825 0 -6821 6822 -6823 -432 -6826 0 c 0+1 --> 1 c (-b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ -b^{3, 144}_0 ∧ p_432) -> (-b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ b^{3, 145}_0) c in CNF: c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ -p_432 ∨ -b^{3, 145}_2 c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ -p_432 ∨ -b^{3, 145}_1 c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ -p_432 ∨ b^{3, 145}_0 c in DIMACS: 6821 6822 6823 -432 -6824 0 6821 6822 6823 -432 -6825 0 6821 6822 6823 -432 6826 0 c 1+1 --> 2 c (-b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ b^{3, 144}_0 ∧ p_432) -> (-b^{3, 145}_2 ∧ b^{3, 145}_1 ∧ -b^{3, 145}_0) c in CNF: c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ -p_432 ∨ -b^{3, 145}_2 c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ -p_432 ∨ b^{3, 145}_1 c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ -p_432 ∨ -b^{3, 145}_0 c in DIMACS: 6821 6822 -6823 -432 -6824 0 6821 6822 -6823 -432 6825 0 6821 6822 -6823 -432 -6826 0 c 2+1 --> break c (-b^{3, 144}_2 ∧ b^{3, 144}_1 ∧ -b^{3, 144}_0 ∧ p_432) -> break c in CNF: c b^{3, 144}_2 ∨ -b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ -p_432 ∨ break c in DIMACS: 6821 -6822 6823 -432 1162 0 c 2-1 --> 1 c (-b^{3, 144}_2 ∧ b^{3, 144}_1 ∧ -b^{3, 144}_0 ∧ -p_432) -> (-b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ b^{3, 145}_0) c in CNF: c b^{3, 144}_2 ∨ -b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ p_432 ∨ -b^{3, 145}_2 c b^{3, 144}_2 ∨ -b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ p_432 ∨ -b^{3, 145}_1 c b^{3, 144}_2 ∨ -b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ p_432 ∨ b^{3, 145}_0 c in DIMACS: 6821 -6822 6823 432 -6824 0 6821 -6822 6823 432 -6825 0 6821 -6822 6823 432 6826 0 c 1-1 --> 0 c (-b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ b^{3, 144}_0 ∧ -p_432) -> (-b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ -b^{3, 145}_0) c in CNF: c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ p_432 ∨ -b^{3, 145}_2 c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ p_432 ∨ -b^{3, 145}_1 c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ p_432 ∨ -b^{3, 145}_0 c in DIMACS: 6821 6822 -6823 432 -6824 0 6821 6822 -6823 432 -6825 0 6821 6822 -6823 432 -6826 0 c 0-1 --> -1 c (-b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ -b^{3, 144}_0 ∧ -p_432) -> ( b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ b^{3, 145}_0) c in CNF: c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ p_432 ∨ b^{3, 145}_2 c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ p_432 ∨ -b^{3, 145}_1 c b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ p_432 ∨ b^{3, 145}_0 c in DIMACS: 6821 6822 6823 432 6824 0 6821 6822 6823 432 -6825 0 6821 6822 6823 432 6826 0 c -1-1 --> -2 c ( b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ b^{3, 144}_0 ∧ -p_432) -> ( b^{3, 145}_2 ∧ b^{3, 145}_1 ∧ -b^{3, 145}_0) c in CNF: c -b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ p_432 ∨ b^{3, 145}_2 c -b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ p_432 ∨ b^{3, 145}_1 c -b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ p_432 ∨ -b^{3, 145}_0 c in DIMACS: -6821 6822 -6823 432 6824 0 -6821 6822 -6823 432 6825 0 -6821 6822 -6823 432 -6826 0 c -2-1 --> break c ( b^{3, 144}_2 ∧ b^{3, 144}_1 ∧ -b^{3, 144}_0 ∧ -p_432) -> break c in CNF: c -b^{3, 144}_2 ∨ -b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ p_432 ∨ break c in DIMACS: -6821 -6822 6823 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 144}_2 ∧ -b^{3, 144}_1 ∧ -b^{3, 144}_0 ∧ true) c in CNF: c -b^{3, 144}_2 ∨ b^{3, 144}_1 ∨ b^{3, 144}_0 ∨ false c in DIMACS: -6821 6822 6823 0 c 3 does not represent an automaton state. c -(-b^{3, 144}_2 ∧ b^{3, 144}_1 ∧ b^{3, 144}_0 ∧ true) c in CNF: c b^{3, 144}_2 ∨ -b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ false c in DIMACS: 6821 -6822 -6823 0 c -3 does not represent an automaton state. c -( b^{3, 144}_2 ∧ b^{3, 144}_1 ∧ b^{3, 144}_0 ∧ true) c in CNF: c -b^{3, 144}_2 ∨ -b^{3, 144}_1 ∨ -b^{3, 144}_0 ∨ false c in DIMACS: -6821 -6822 -6823 0 c i = 145 c -2+1 --> -1 c ( b^{3, 145}_2 ∧ b^{3, 145}_1 ∧ -b^{3, 145}_0 ∧ p_435) -> ( b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ b^{3, 146}_0) c in CNF: c -b^{3, 145}_2 ∨ -b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ -p_435 ∨ b^{3, 146}_2 c -b^{3, 145}_2 ∨ -b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ -p_435 ∨ -b^{3, 146}_1 c -b^{3, 145}_2 ∨ -b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ -p_435 ∨ b^{3, 146}_0 c in DIMACS: -6824 -6825 6826 -435 6827 0 -6824 -6825 6826 -435 -6828 0 -6824 -6825 6826 -435 6829 0 c -1+1 --> 0 c ( b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ b^{3, 145}_0 ∧ p_435) -> (-b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ -b^{3, 146}_0) c in CNF: c -b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ -p_435 ∨ -b^{3, 146}_2 c -b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ -p_435 ∨ -b^{3, 146}_1 c -b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ -p_435 ∨ -b^{3, 146}_0 c in DIMACS: -6824 6825 -6826 -435 -6827 0 -6824 6825 -6826 -435 -6828 0 -6824 6825 -6826 -435 -6829 0 c 0+1 --> 1 c (-b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ -b^{3, 145}_0 ∧ p_435) -> (-b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ b^{3, 146}_0) c in CNF: c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ -p_435 ∨ -b^{3, 146}_2 c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ -p_435 ∨ -b^{3, 146}_1 c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ -p_435 ∨ b^{3, 146}_0 c in DIMACS: 6824 6825 6826 -435 -6827 0 6824 6825 6826 -435 -6828 0 6824 6825 6826 -435 6829 0 c 1+1 --> 2 c (-b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ b^{3, 145}_0 ∧ p_435) -> (-b^{3, 146}_2 ∧ b^{3, 146}_1 ∧ -b^{3, 146}_0) c in CNF: c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ -p_435 ∨ -b^{3, 146}_2 c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ -p_435 ∨ b^{3, 146}_1 c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ -p_435 ∨ -b^{3, 146}_0 c in DIMACS: 6824 6825 -6826 -435 -6827 0 6824 6825 -6826 -435 6828 0 6824 6825 -6826 -435 -6829 0 c 2+1 --> break c (-b^{3, 145}_2 ∧ b^{3, 145}_1 ∧ -b^{3, 145}_0 ∧ p_435) -> break c in CNF: c b^{3, 145}_2 ∨ -b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ -p_435 ∨ break c in DIMACS: 6824 -6825 6826 -435 1162 0 c 2-1 --> 1 c (-b^{3, 145}_2 ∧ b^{3, 145}_1 ∧ -b^{3, 145}_0 ∧ -p_435) -> (-b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ b^{3, 146}_0) c in CNF: c b^{3, 145}_2 ∨ -b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ p_435 ∨ -b^{3, 146}_2 c b^{3, 145}_2 ∨ -b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ p_435 ∨ -b^{3, 146}_1 c b^{3, 145}_2 ∨ -b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ p_435 ∨ b^{3, 146}_0 c in DIMACS: 6824 -6825 6826 435 -6827 0 6824 -6825 6826 435 -6828 0 6824 -6825 6826 435 6829 0 c 1-1 --> 0 c (-b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ b^{3, 145}_0 ∧ -p_435) -> (-b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ -b^{3, 146}_0) c in CNF: c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ p_435 ∨ -b^{3, 146}_2 c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ p_435 ∨ -b^{3, 146}_1 c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ p_435 ∨ -b^{3, 146}_0 c in DIMACS: 6824 6825 -6826 435 -6827 0 6824 6825 -6826 435 -6828 0 6824 6825 -6826 435 -6829 0 c 0-1 --> -1 c (-b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ -b^{3, 145}_0 ∧ -p_435) -> ( b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ b^{3, 146}_0) c in CNF: c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ p_435 ∨ b^{3, 146}_2 c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ p_435 ∨ -b^{3, 146}_1 c b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ p_435 ∨ b^{3, 146}_0 c in DIMACS: 6824 6825 6826 435 6827 0 6824 6825 6826 435 -6828 0 6824 6825 6826 435 6829 0 c -1-1 --> -2 c ( b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ b^{3, 145}_0 ∧ -p_435) -> ( b^{3, 146}_2 ∧ b^{3, 146}_1 ∧ -b^{3, 146}_0) c in CNF: c -b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ p_435 ∨ b^{3, 146}_2 c -b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ p_435 ∨ b^{3, 146}_1 c -b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ p_435 ∨ -b^{3, 146}_0 c in DIMACS: -6824 6825 -6826 435 6827 0 -6824 6825 -6826 435 6828 0 -6824 6825 -6826 435 -6829 0 c -2-1 --> break c ( b^{3, 145}_2 ∧ b^{3, 145}_1 ∧ -b^{3, 145}_0 ∧ -p_435) -> break c in CNF: c -b^{3, 145}_2 ∨ -b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ p_435 ∨ break c in DIMACS: -6824 -6825 6826 435 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 145}_2 ∧ -b^{3, 145}_1 ∧ -b^{3, 145}_0 ∧ true) c in CNF: c -b^{3, 145}_2 ∨ b^{3, 145}_1 ∨ b^{3, 145}_0 ∨ false c in DIMACS: -6824 6825 6826 0 c 3 does not represent an automaton state. c -(-b^{3, 145}_2 ∧ b^{3, 145}_1 ∧ b^{3, 145}_0 ∧ true) c in CNF: c b^{3, 145}_2 ∨ -b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ false c in DIMACS: 6824 -6825 -6826 0 c -3 does not represent an automaton state. c -( b^{3, 145}_2 ∧ b^{3, 145}_1 ∧ b^{3, 145}_0 ∧ true) c in CNF: c -b^{3, 145}_2 ∨ -b^{3, 145}_1 ∨ -b^{3, 145}_0 ∨ false c in DIMACS: -6824 -6825 -6826 0 c i = 146 c -2+1 --> -1 c ( b^{3, 146}_2 ∧ b^{3, 146}_1 ∧ -b^{3, 146}_0 ∧ p_438) -> ( b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ b^{3, 147}_0) c in CNF: c -b^{3, 146}_2 ∨ -b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ -p_438 ∨ b^{3, 147}_2 c -b^{3, 146}_2 ∨ -b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ -p_438 ∨ -b^{3, 147}_1 c -b^{3, 146}_2 ∨ -b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ -p_438 ∨ b^{3, 147}_0 c in DIMACS: -6827 -6828 6829 -438 6830 0 -6827 -6828 6829 -438 -6831 0 -6827 -6828 6829 -438 6832 0 c -1+1 --> 0 c ( b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ b^{3, 146}_0 ∧ p_438) -> (-b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ -b^{3, 147}_0) c in CNF: c -b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ -p_438 ∨ -b^{3, 147}_2 c -b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ -p_438 ∨ -b^{3, 147}_1 c -b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ -p_438 ∨ -b^{3, 147}_0 c in DIMACS: -6827 6828 -6829 -438 -6830 0 -6827 6828 -6829 -438 -6831 0 -6827 6828 -6829 -438 -6832 0 c 0+1 --> 1 c (-b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ -b^{3, 146}_0 ∧ p_438) -> (-b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ b^{3, 147}_0) c in CNF: c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ -p_438 ∨ -b^{3, 147}_2 c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ -p_438 ∨ -b^{3, 147}_1 c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ -p_438 ∨ b^{3, 147}_0 c in DIMACS: 6827 6828 6829 -438 -6830 0 6827 6828 6829 -438 -6831 0 6827 6828 6829 -438 6832 0 c 1+1 --> 2 c (-b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ b^{3, 146}_0 ∧ p_438) -> (-b^{3, 147}_2 ∧ b^{3, 147}_1 ∧ -b^{3, 147}_0) c in CNF: c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ -p_438 ∨ -b^{3, 147}_2 c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ -p_438 ∨ b^{3, 147}_1 c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ -p_438 ∨ -b^{3, 147}_0 c in DIMACS: 6827 6828 -6829 -438 -6830 0 6827 6828 -6829 -438 6831 0 6827 6828 -6829 -438 -6832 0 c 2+1 --> break c (-b^{3, 146}_2 ∧ b^{3, 146}_1 ∧ -b^{3, 146}_0 ∧ p_438) -> break c in CNF: c b^{3, 146}_2 ∨ -b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ -p_438 ∨ break c in DIMACS: 6827 -6828 6829 -438 1162 0 c 2-1 --> 1 c (-b^{3, 146}_2 ∧ b^{3, 146}_1 ∧ -b^{3, 146}_0 ∧ -p_438) -> (-b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ b^{3, 147}_0) c in CNF: c b^{3, 146}_2 ∨ -b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ p_438 ∨ -b^{3, 147}_2 c b^{3, 146}_2 ∨ -b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ p_438 ∨ -b^{3, 147}_1 c b^{3, 146}_2 ∨ -b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ p_438 ∨ b^{3, 147}_0 c in DIMACS: 6827 -6828 6829 438 -6830 0 6827 -6828 6829 438 -6831 0 6827 -6828 6829 438 6832 0 c 1-1 --> 0 c (-b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ b^{3, 146}_0 ∧ -p_438) -> (-b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ -b^{3, 147}_0) c in CNF: c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ p_438 ∨ -b^{3, 147}_2 c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ p_438 ∨ -b^{3, 147}_1 c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ p_438 ∨ -b^{3, 147}_0 c in DIMACS: 6827 6828 -6829 438 -6830 0 6827 6828 -6829 438 -6831 0 6827 6828 -6829 438 -6832 0 c 0-1 --> -1 c (-b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ -b^{3, 146}_0 ∧ -p_438) -> ( b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ b^{3, 147}_0) c in CNF: c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ p_438 ∨ b^{3, 147}_2 c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ p_438 ∨ -b^{3, 147}_1 c b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ p_438 ∨ b^{3, 147}_0 c in DIMACS: 6827 6828 6829 438 6830 0 6827 6828 6829 438 -6831 0 6827 6828 6829 438 6832 0 c -1-1 --> -2 c ( b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ b^{3, 146}_0 ∧ -p_438) -> ( b^{3, 147}_2 ∧ b^{3, 147}_1 ∧ -b^{3, 147}_0) c in CNF: c -b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ p_438 ∨ b^{3, 147}_2 c -b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ p_438 ∨ b^{3, 147}_1 c -b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ p_438 ∨ -b^{3, 147}_0 c in DIMACS: -6827 6828 -6829 438 6830 0 -6827 6828 -6829 438 6831 0 -6827 6828 -6829 438 -6832 0 c -2-1 --> break c ( b^{3, 146}_2 ∧ b^{3, 146}_1 ∧ -b^{3, 146}_0 ∧ -p_438) -> break c in CNF: c -b^{3, 146}_2 ∨ -b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ p_438 ∨ break c in DIMACS: -6827 -6828 6829 438 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 146}_2 ∧ -b^{3, 146}_1 ∧ -b^{3, 146}_0 ∧ true) c in CNF: c -b^{3, 146}_2 ∨ b^{3, 146}_1 ∨ b^{3, 146}_0 ∨ false c in DIMACS: -6827 6828 6829 0 c 3 does not represent an automaton state. c -(-b^{3, 146}_2 ∧ b^{3, 146}_1 ∧ b^{3, 146}_0 ∧ true) c in CNF: c b^{3, 146}_2 ∨ -b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ false c in DIMACS: 6827 -6828 -6829 0 c -3 does not represent an automaton state. c -( b^{3, 146}_2 ∧ b^{3, 146}_1 ∧ b^{3, 146}_0 ∧ true) c in CNF: c -b^{3, 146}_2 ∨ -b^{3, 146}_1 ∨ -b^{3, 146}_0 ∨ false c in DIMACS: -6827 -6828 -6829 0 c i = 147 c -2+1 --> -1 c ( b^{3, 147}_2 ∧ b^{3, 147}_1 ∧ -b^{3, 147}_0 ∧ p_441) -> ( b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ b^{3, 148}_0) c in CNF: c -b^{3, 147}_2 ∨ -b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ -p_441 ∨ b^{3, 148}_2 c -b^{3, 147}_2 ∨ -b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ -p_441 ∨ -b^{3, 148}_1 c -b^{3, 147}_2 ∨ -b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ -p_441 ∨ b^{3, 148}_0 c in DIMACS: -6830 -6831 6832 -441 6833 0 -6830 -6831 6832 -441 -6834 0 -6830 -6831 6832 -441 6835 0 c -1+1 --> 0 c ( b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ b^{3, 147}_0 ∧ p_441) -> (-b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ -b^{3, 148}_0) c in CNF: c -b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ -p_441 ∨ -b^{3, 148}_2 c -b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ -p_441 ∨ -b^{3, 148}_1 c -b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ -p_441 ∨ -b^{3, 148}_0 c in DIMACS: -6830 6831 -6832 -441 -6833 0 -6830 6831 -6832 -441 -6834 0 -6830 6831 -6832 -441 -6835 0 c 0+1 --> 1 c (-b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ -b^{3, 147}_0 ∧ p_441) -> (-b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ b^{3, 148}_0) c in CNF: c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ -p_441 ∨ -b^{3, 148}_2 c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ -p_441 ∨ -b^{3, 148}_1 c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ -p_441 ∨ b^{3, 148}_0 c in DIMACS: 6830 6831 6832 -441 -6833 0 6830 6831 6832 -441 -6834 0 6830 6831 6832 -441 6835 0 c 1+1 --> 2 c (-b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ b^{3, 147}_0 ∧ p_441) -> (-b^{3, 148}_2 ∧ b^{3, 148}_1 ∧ -b^{3, 148}_0) c in CNF: c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ -p_441 ∨ -b^{3, 148}_2 c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ -p_441 ∨ b^{3, 148}_1 c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ -p_441 ∨ -b^{3, 148}_0 c in DIMACS: 6830 6831 -6832 -441 -6833 0 6830 6831 -6832 -441 6834 0 6830 6831 -6832 -441 -6835 0 c 2+1 --> break c (-b^{3, 147}_2 ∧ b^{3, 147}_1 ∧ -b^{3, 147}_0 ∧ p_441) -> break c in CNF: c b^{3, 147}_2 ∨ -b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ -p_441 ∨ break c in DIMACS: 6830 -6831 6832 -441 1162 0 c 2-1 --> 1 c (-b^{3, 147}_2 ∧ b^{3, 147}_1 ∧ -b^{3, 147}_0 ∧ -p_441) -> (-b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ b^{3, 148}_0) c in CNF: c b^{3, 147}_2 ∨ -b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ p_441 ∨ -b^{3, 148}_2 c b^{3, 147}_2 ∨ -b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ p_441 ∨ -b^{3, 148}_1 c b^{3, 147}_2 ∨ -b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ p_441 ∨ b^{3, 148}_0 c in DIMACS: 6830 -6831 6832 441 -6833 0 6830 -6831 6832 441 -6834 0 6830 -6831 6832 441 6835 0 c 1-1 --> 0 c (-b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ b^{3, 147}_0 ∧ -p_441) -> (-b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ -b^{3, 148}_0) c in CNF: c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ p_441 ∨ -b^{3, 148}_2 c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ p_441 ∨ -b^{3, 148}_1 c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ p_441 ∨ -b^{3, 148}_0 c in DIMACS: 6830 6831 -6832 441 -6833 0 6830 6831 -6832 441 -6834 0 6830 6831 -6832 441 -6835 0 c 0-1 --> -1 c (-b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ -b^{3, 147}_0 ∧ -p_441) -> ( b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ b^{3, 148}_0) c in CNF: c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ p_441 ∨ b^{3, 148}_2 c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ p_441 ∨ -b^{3, 148}_1 c b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ p_441 ∨ b^{3, 148}_0 c in DIMACS: 6830 6831 6832 441 6833 0 6830 6831 6832 441 -6834 0 6830 6831 6832 441 6835 0 c -1-1 --> -2 c ( b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ b^{3, 147}_0 ∧ -p_441) -> ( b^{3, 148}_2 ∧ b^{3, 148}_1 ∧ -b^{3, 148}_0) c in CNF: c -b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ p_441 ∨ b^{3, 148}_2 c -b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ p_441 ∨ b^{3, 148}_1 c -b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ p_441 ∨ -b^{3, 148}_0 c in DIMACS: -6830 6831 -6832 441 6833 0 -6830 6831 -6832 441 6834 0 -6830 6831 -6832 441 -6835 0 c -2-1 --> break c ( b^{3, 147}_2 ∧ b^{3, 147}_1 ∧ -b^{3, 147}_0 ∧ -p_441) -> break c in CNF: c -b^{3, 147}_2 ∨ -b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ p_441 ∨ break c in DIMACS: -6830 -6831 6832 441 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 147}_2 ∧ -b^{3, 147}_1 ∧ -b^{3, 147}_0 ∧ true) c in CNF: c -b^{3, 147}_2 ∨ b^{3, 147}_1 ∨ b^{3, 147}_0 ∨ false c in DIMACS: -6830 6831 6832 0 c 3 does not represent an automaton state. c -(-b^{3, 147}_2 ∧ b^{3, 147}_1 ∧ b^{3, 147}_0 ∧ true) c in CNF: c b^{3, 147}_2 ∨ -b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ false c in DIMACS: 6830 -6831 -6832 0 c -3 does not represent an automaton state. c -( b^{3, 147}_2 ∧ b^{3, 147}_1 ∧ b^{3, 147}_0 ∧ true) c in CNF: c -b^{3, 147}_2 ∨ -b^{3, 147}_1 ∨ -b^{3, 147}_0 ∨ false c in DIMACS: -6830 -6831 -6832 0 c i = 148 c -2+1 --> -1 c ( b^{3, 148}_2 ∧ b^{3, 148}_1 ∧ -b^{3, 148}_0 ∧ p_444) -> ( b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ b^{3, 149}_0) c in CNF: c -b^{3, 148}_2 ∨ -b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ -p_444 ∨ b^{3, 149}_2 c -b^{3, 148}_2 ∨ -b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ -p_444 ∨ -b^{3, 149}_1 c -b^{3, 148}_2 ∨ -b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ -p_444 ∨ b^{3, 149}_0 c in DIMACS: -6833 -6834 6835 -444 6836 0 -6833 -6834 6835 -444 -6837 0 -6833 -6834 6835 -444 6838 0 c -1+1 --> 0 c ( b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ b^{3, 148}_0 ∧ p_444) -> (-b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ -b^{3, 149}_0) c in CNF: c -b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ -p_444 ∨ -b^{3, 149}_2 c -b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ -p_444 ∨ -b^{3, 149}_1 c -b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ -p_444 ∨ -b^{3, 149}_0 c in DIMACS: -6833 6834 -6835 -444 -6836 0 -6833 6834 -6835 -444 -6837 0 -6833 6834 -6835 -444 -6838 0 c 0+1 --> 1 c (-b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ -b^{3, 148}_0 ∧ p_444) -> (-b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ b^{3, 149}_0) c in CNF: c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ -p_444 ∨ -b^{3, 149}_2 c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ -p_444 ∨ -b^{3, 149}_1 c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ -p_444 ∨ b^{3, 149}_0 c in DIMACS: 6833 6834 6835 -444 -6836 0 6833 6834 6835 -444 -6837 0 6833 6834 6835 -444 6838 0 c 1+1 --> 2 c (-b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ b^{3, 148}_0 ∧ p_444) -> (-b^{3, 149}_2 ∧ b^{3, 149}_1 ∧ -b^{3, 149}_0) c in CNF: c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ -p_444 ∨ -b^{3, 149}_2 c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ -p_444 ∨ b^{3, 149}_1 c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ -p_444 ∨ -b^{3, 149}_0 c in DIMACS: 6833 6834 -6835 -444 -6836 0 6833 6834 -6835 -444 6837 0 6833 6834 -6835 -444 -6838 0 c 2+1 --> break c (-b^{3, 148}_2 ∧ b^{3, 148}_1 ∧ -b^{3, 148}_0 ∧ p_444) -> break c in CNF: c b^{3, 148}_2 ∨ -b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ -p_444 ∨ break c in DIMACS: 6833 -6834 6835 -444 1162 0 c 2-1 --> 1 c (-b^{3, 148}_2 ∧ b^{3, 148}_1 ∧ -b^{3, 148}_0 ∧ -p_444) -> (-b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ b^{3, 149}_0) c in CNF: c b^{3, 148}_2 ∨ -b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ p_444 ∨ -b^{3, 149}_2 c b^{3, 148}_2 ∨ -b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ p_444 ∨ -b^{3, 149}_1 c b^{3, 148}_2 ∨ -b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ p_444 ∨ b^{3, 149}_0 c in DIMACS: 6833 -6834 6835 444 -6836 0 6833 -6834 6835 444 -6837 0 6833 -6834 6835 444 6838 0 c 1-1 --> 0 c (-b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ b^{3, 148}_0 ∧ -p_444) -> (-b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ -b^{3, 149}_0) c in CNF: c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ p_444 ∨ -b^{3, 149}_2 c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ p_444 ∨ -b^{3, 149}_1 c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ p_444 ∨ -b^{3, 149}_0 c in DIMACS: 6833 6834 -6835 444 -6836 0 6833 6834 -6835 444 -6837 0 6833 6834 -6835 444 -6838 0 c 0-1 --> -1 c (-b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ -b^{3, 148}_0 ∧ -p_444) -> ( b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ b^{3, 149}_0) c in CNF: c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ p_444 ∨ b^{3, 149}_2 c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ p_444 ∨ -b^{3, 149}_1 c b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ p_444 ∨ b^{3, 149}_0 c in DIMACS: 6833 6834 6835 444 6836 0 6833 6834 6835 444 -6837 0 6833 6834 6835 444 6838 0 c -1-1 --> -2 c ( b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ b^{3, 148}_0 ∧ -p_444) -> ( b^{3, 149}_2 ∧ b^{3, 149}_1 ∧ -b^{3, 149}_0) c in CNF: c -b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ p_444 ∨ b^{3, 149}_2 c -b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ p_444 ∨ b^{3, 149}_1 c -b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ p_444 ∨ -b^{3, 149}_0 c in DIMACS: -6833 6834 -6835 444 6836 0 -6833 6834 -6835 444 6837 0 -6833 6834 -6835 444 -6838 0 c -2-1 --> break c ( b^{3, 148}_2 ∧ b^{3, 148}_1 ∧ -b^{3, 148}_0 ∧ -p_444) -> break c in CNF: c -b^{3, 148}_2 ∨ -b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ p_444 ∨ break c in DIMACS: -6833 -6834 6835 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 148}_2 ∧ -b^{3, 148}_1 ∧ -b^{3, 148}_0 ∧ true) c in CNF: c -b^{3, 148}_2 ∨ b^{3, 148}_1 ∨ b^{3, 148}_0 ∨ false c in DIMACS: -6833 6834 6835 0 c 3 does not represent an automaton state. c -(-b^{3, 148}_2 ∧ b^{3, 148}_1 ∧ b^{3, 148}_0 ∧ true) c in CNF: c b^{3, 148}_2 ∨ -b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ false c in DIMACS: 6833 -6834 -6835 0 c -3 does not represent an automaton state. c -( b^{3, 148}_2 ∧ b^{3, 148}_1 ∧ b^{3, 148}_0 ∧ true) c in CNF: c -b^{3, 148}_2 ∨ -b^{3, 148}_1 ∨ -b^{3, 148}_0 ∨ false c in DIMACS: -6833 -6834 -6835 0 c i = 149 c -2+1 --> -1 c ( b^{3, 149}_2 ∧ b^{3, 149}_1 ∧ -b^{3, 149}_0 ∧ p_447) -> ( b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ b^{3, 150}_0) c in CNF: c -b^{3, 149}_2 ∨ -b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ -p_447 ∨ b^{3, 150}_2 c -b^{3, 149}_2 ∨ -b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ -p_447 ∨ -b^{3, 150}_1 c -b^{3, 149}_2 ∨ -b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ -p_447 ∨ b^{3, 150}_0 c in DIMACS: -6836 -6837 6838 -447 6839 0 -6836 -6837 6838 -447 -6840 0 -6836 -6837 6838 -447 6841 0 c -1+1 --> 0 c ( b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ b^{3, 149}_0 ∧ p_447) -> (-b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ -b^{3, 150}_0) c in CNF: c -b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ -p_447 ∨ -b^{3, 150}_2 c -b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ -p_447 ∨ -b^{3, 150}_1 c -b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ -p_447 ∨ -b^{3, 150}_0 c in DIMACS: -6836 6837 -6838 -447 -6839 0 -6836 6837 -6838 -447 -6840 0 -6836 6837 -6838 -447 -6841 0 c 0+1 --> 1 c (-b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ -b^{3, 149}_0 ∧ p_447) -> (-b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ b^{3, 150}_0) c in CNF: c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ -p_447 ∨ -b^{3, 150}_2 c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ -p_447 ∨ -b^{3, 150}_1 c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ -p_447 ∨ b^{3, 150}_0 c in DIMACS: 6836 6837 6838 -447 -6839 0 6836 6837 6838 -447 -6840 0 6836 6837 6838 -447 6841 0 c 1+1 --> 2 c (-b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ b^{3, 149}_0 ∧ p_447) -> (-b^{3, 150}_2 ∧ b^{3, 150}_1 ∧ -b^{3, 150}_0) c in CNF: c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ -p_447 ∨ -b^{3, 150}_2 c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ -p_447 ∨ b^{3, 150}_1 c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ -p_447 ∨ -b^{3, 150}_0 c in DIMACS: 6836 6837 -6838 -447 -6839 0 6836 6837 -6838 -447 6840 0 6836 6837 -6838 -447 -6841 0 c 2+1 --> break c (-b^{3, 149}_2 ∧ b^{3, 149}_1 ∧ -b^{3, 149}_0 ∧ p_447) -> break c in CNF: c b^{3, 149}_2 ∨ -b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ -p_447 ∨ break c in DIMACS: 6836 -6837 6838 -447 1162 0 c 2-1 --> 1 c (-b^{3, 149}_2 ∧ b^{3, 149}_1 ∧ -b^{3, 149}_0 ∧ -p_447) -> (-b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ b^{3, 150}_0) c in CNF: c b^{3, 149}_2 ∨ -b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ p_447 ∨ -b^{3, 150}_2 c b^{3, 149}_2 ∨ -b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ p_447 ∨ -b^{3, 150}_1 c b^{3, 149}_2 ∨ -b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ p_447 ∨ b^{3, 150}_0 c in DIMACS: 6836 -6837 6838 447 -6839 0 6836 -6837 6838 447 -6840 0 6836 -6837 6838 447 6841 0 c 1-1 --> 0 c (-b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ b^{3, 149}_0 ∧ -p_447) -> (-b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ -b^{3, 150}_0) c in CNF: c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ p_447 ∨ -b^{3, 150}_2 c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ p_447 ∨ -b^{3, 150}_1 c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ p_447 ∨ -b^{3, 150}_0 c in DIMACS: 6836 6837 -6838 447 -6839 0 6836 6837 -6838 447 -6840 0 6836 6837 -6838 447 -6841 0 c 0-1 --> -1 c (-b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ -b^{3, 149}_0 ∧ -p_447) -> ( b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ b^{3, 150}_0) c in CNF: c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ p_447 ∨ b^{3, 150}_2 c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ p_447 ∨ -b^{3, 150}_1 c b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ p_447 ∨ b^{3, 150}_0 c in DIMACS: 6836 6837 6838 447 6839 0 6836 6837 6838 447 -6840 0 6836 6837 6838 447 6841 0 c -1-1 --> -2 c ( b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ b^{3, 149}_0 ∧ -p_447) -> ( b^{3, 150}_2 ∧ b^{3, 150}_1 ∧ -b^{3, 150}_0) c in CNF: c -b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ p_447 ∨ b^{3, 150}_2 c -b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ p_447 ∨ b^{3, 150}_1 c -b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ p_447 ∨ -b^{3, 150}_0 c in DIMACS: -6836 6837 -6838 447 6839 0 -6836 6837 -6838 447 6840 0 -6836 6837 -6838 447 -6841 0 c -2-1 --> break c ( b^{3, 149}_2 ∧ b^{3, 149}_1 ∧ -b^{3, 149}_0 ∧ -p_447) -> break c in CNF: c -b^{3, 149}_2 ∨ -b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ p_447 ∨ break c in DIMACS: -6836 -6837 6838 447 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 149}_2 ∧ -b^{3, 149}_1 ∧ -b^{3, 149}_0 ∧ true) c in CNF: c -b^{3, 149}_2 ∨ b^{3, 149}_1 ∨ b^{3, 149}_0 ∨ false c in DIMACS: -6836 6837 6838 0 c 3 does not represent an automaton state. c -(-b^{3, 149}_2 ∧ b^{3, 149}_1 ∧ b^{3, 149}_0 ∧ true) c in CNF: c b^{3, 149}_2 ∨ -b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ false c in DIMACS: 6836 -6837 -6838 0 c -3 does not represent an automaton state. c -( b^{3, 149}_2 ∧ b^{3, 149}_1 ∧ b^{3, 149}_0 ∧ true) c in CNF: c -b^{3, 149}_2 ∨ -b^{3, 149}_1 ∨ -b^{3, 149}_0 ∨ false c in DIMACS: -6836 -6837 -6838 0 c i = 150 c -2+1 --> -1 c ( b^{3, 150}_2 ∧ b^{3, 150}_1 ∧ -b^{3, 150}_0 ∧ p_450) -> ( b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ b^{3, 151}_0) c in CNF: c -b^{3, 150}_2 ∨ -b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ -p_450 ∨ b^{3, 151}_2 c -b^{3, 150}_2 ∨ -b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ -p_450 ∨ -b^{3, 151}_1 c -b^{3, 150}_2 ∨ -b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ -p_450 ∨ b^{3, 151}_0 c in DIMACS: -6839 -6840 6841 -450 6842 0 -6839 -6840 6841 -450 -6843 0 -6839 -6840 6841 -450 6844 0 c -1+1 --> 0 c ( b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ b^{3, 150}_0 ∧ p_450) -> (-b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ -b^{3, 151}_0) c in CNF: c -b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ -p_450 ∨ -b^{3, 151}_2 c -b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ -p_450 ∨ -b^{3, 151}_1 c -b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ -p_450 ∨ -b^{3, 151}_0 c in DIMACS: -6839 6840 -6841 -450 -6842 0 -6839 6840 -6841 -450 -6843 0 -6839 6840 -6841 -450 -6844 0 c 0+1 --> 1 c (-b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ -b^{3, 150}_0 ∧ p_450) -> (-b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ b^{3, 151}_0) c in CNF: c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ -p_450 ∨ -b^{3, 151}_2 c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ -p_450 ∨ -b^{3, 151}_1 c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ -p_450 ∨ b^{3, 151}_0 c in DIMACS: 6839 6840 6841 -450 -6842 0 6839 6840 6841 -450 -6843 0 6839 6840 6841 -450 6844 0 c 1+1 --> 2 c (-b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ b^{3, 150}_0 ∧ p_450) -> (-b^{3, 151}_2 ∧ b^{3, 151}_1 ∧ -b^{3, 151}_0) c in CNF: c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ -p_450 ∨ -b^{3, 151}_2 c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ -p_450 ∨ b^{3, 151}_1 c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ -p_450 ∨ -b^{3, 151}_0 c in DIMACS: 6839 6840 -6841 -450 -6842 0 6839 6840 -6841 -450 6843 0 6839 6840 -6841 -450 -6844 0 c 2+1 --> break c (-b^{3, 150}_2 ∧ b^{3, 150}_1 ∧ -b^{3, 150}_0 ∧ p_450) -> break c in CNF: c b^{3, 150}_2 ∨ -b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ -p_450 ∨ break c in DIMACS: 6839 -6840 6841 -450 1162 0 c 2-1 --> 1 c (-b^{3, 150}_2 ∧ b^{3, 150}_1 ∧ -b^{3, 150}_0 ∧ -p_450) -> (-b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ b^{3, 151}_0) c in CNF: c b^{3, 150}_2 ∨ -b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ p_450 ∨ -b^{3, 151}_2 c b^{3, 150}_2 ∨ -b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ p_450 ∨ -b^{3, 151}_1 c b^{3, 150}_2 ∨ -b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ p_450 ∨ b^{3, 151}_0 c in DIMACS: 6839 -6840 6841 450 -6842 0 6839 -6840 6841 450 -6843 0 6839 -6840 6841 450 6844 0 c 1-1 --> 0 c (-b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ b^{3, 150}_0 ∧ -p_450) -> (-b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ -b^{3, 151}_0) c in CNF: c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ p_450 ∨ -b^{3, 151}_2 c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ p_450 ∨ -b^{3, 151}_1 c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ p_450 ∨ -b^{3, 151}_0 c in DIMACS: 6839 6840 -6841 450 -6842 0 6839 6840 -6841 450 -6843 0 6839 6840 -6841 450 -6844 0 c 0-1 --> -1 c (-b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ -b^{3, 150}_0 ∧ -p_450) -> ( b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ b^{3, 151}_0) c in CNF: c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ p_450 ∨ b^{3, 151}_2 c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ p_450 ∨ -b^{3, 151}_1 c b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ p_450 ∨ b^{3, 151}_0 c in DIMACS: 6839 6840 6841 450 6842 0 6839 6840 6841 450 -6843 0 6839 6840 6841 450 6844 0 c -1-1 --> -2 c ( b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ b^{3, 150}_0 ∧ -p_450) -> ( b^{3, 151}_2 ∧ b^{3, 151}_1 ∧ -b^{3, 151}_0) c in CNF: c -b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ p_450 ∨ b^{3, 151}_2 c -b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ p_450 ∨ b^{3, 151}_1 c -b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ p_450 ∨ -b^{3, 151}_0 c in DIMACS: -6839 6840 -6841 450 6842 0 -6839 6840 -6841 450 6843 0 -6839 6840 -6841 450 -6844 0 c -2-1 --> break c ( b^{3, 150}_2 ∧ b^{3, 150}_1 ∧ -b^{3, 150}_0 ∧ -p_450) -> break c in CNF: c -b^{3, 150}_2 ∨ -b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ p_450 ∨ break c in DIMACS: -6839 -6840 6841 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 150}_2 ∧ -b^{3, 150}_1 ∧ -b^{3, 150}_0 ∧ true) c in CNF: c -b^{3, 150}_2 ∨ b^{3, 150}_1 ∨ b^{3, 150}_0 ∨ false c in DIMACS: -6839 6840 6841 0 c 3 does not represent an automaton state. c -(-b^{3, 150}_2 ∧ b^{3, 150}_1 ∧ b^{3, 150}_0 ∧ true) c in CNF: c b^{3, 150}_2 ∨ -b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ false c in DIMACS: 6839 -6840 -6841 0 c -3 does not represent an automaton state. c -( b^{3, 150}_2 ∧ b^{3, 150}_1 ∧ b^{3, 150}_0 ∧ true) c in CNF: c -b^{3, 150}_2 ∨ -b^{3, 150}_1 ∨ -b^{3, 150}_0 ∨ false c in DIMACS: -6839 -6840 -6841 0 c i = 151 c -2+1 --> -1 c ( b^{3, 151}_2 ∧ b^{3, 151}_1 ∧ -b^{3, 151}_0 ∧ p_453) -> ( b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ b^{3, 152}_0) c in CNF: c -b^{3, 151}_2 ∨ -b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ -p_453 ∨ b^{3, 152}_2 c -b^{3, 151}_2 ∨ -b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ -p_453 ∨ -b^{3, 152}_1 c -b^{3, 151}_2 ∨ -b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ -p_453 ∨ b^{3, 152}_0 c in DIMACS: -6842 -6843 6844 -453 6845 0 -6842 -6843 6844 -453 -6846 0 -6842 -6843 6844 -453 6847 0 c -1+1 --> 0 c ( b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ b^{3, 151}_0 ∧ p_453) -> (-b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ -b^{3, 152}_0) c in CNF: c -b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ -p_453 ∨ -b^{3, 152}_2 c -b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ -p_453 ∨ -b^{3, 152}_1 c -b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ -p_453 ∨ -b^{3, 152}_0 c in DIMACS: -6842 6843 -6844 -453 -6845 0 -6842 6843 -6844 -453 -6846 0 -6842 6843 -6844 -453 -6847 0 c 0+1 --> 1 c (-b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ -b^{3, 151}_0 ∧ p_453) -> (-b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ b^{3, 152}_0) c in CNF: c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ -p_453 ∨ -b^{3, 152}_2 c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ -p_453 ∨ -b^{3, 152}_1 c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ -p_453 ∨ b^{3, 152}_0 c in DIMACS: 6842 6843 6844 -453 -6845 0 6842 6843 6844 -453 -6846 0 6842 6843 6844 -453 6847 0 c 1+1 --> 2 c (-b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ b^{3, 151}_0 ∧ p_453) -> (-b^{3, 152}_2 ∧ b^{3, 152}_1 ∧ -b^{3, 152}_0) c in CNF: c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ -p_453 ∨ -b^{3, 152}_2 c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ -p_453 ∨ b^{3, 152}_1 c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ -p_453 ∨ -b^{3, 152}_0 c in DIMACS: 6842 6843 -6844 -453 -6845 0 6842 6843 -6844 -453 6846 0 6842 6843 -6844 -453 -6847 0 c 2+1 --> break c (-b^{3, 151}_2 ∧ b^{3, 151}_1 ∧ -b^{3, 151}_0 ∧ p_453) -> break c in CNF: c b^{3, 151}_2 ∨ -b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ -p_453 ∨ break c in DIMACS: 6842 -6843 6844 -453 1162 0 c 2-1 --> 1 c (-b^{3, 151}_2 ∧ b^{3, 151}_1 ∧ -b^{3, 151}_0 ∧ -p_453) -> (-b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ b^{3, 152}_0) c in CNF: c b^{3, 151}_2 ∨ -b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ p_453 ∨ -b^{3, 152}_2 c b^{3, 151}_2 ∨ -b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ p_453 ∨ -b^{3, 152}_1 c b^{3, 151}_2 ∨ -b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ p_453 ∨ b^{3, 152}_0 c in DIMACS: 6842 -6843 6844 453 -6845 0 6842 -6843 6844 453 -6846 0 6842 -6843 6844 453 6847 0 c 1-1 --> 0 c (-b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ b^{3, 151}_0 ∧ -p_453) -> (-b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ -b^{3, 152}_0) c in CNF: c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ p_453 ∨ -b^{3, 152}_2 c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ p_453 ∨ -b^{3, 152}_1 c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ p_453 ∨ -b^{3, 152}_0 c in DIMACS: 6842 6843 -6844 453 -6845 0 6842 6843 -6844 453 -6846 0 6842 6843 -6844 453 -6847 0 c 0-1 --> -1 c (-b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ -b^{3, 151}_0 ∧ -p_453) -> ( b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ b^{3, 152}_0) c in CNF: c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ p_453 ∨ b^{3, 152}_2 c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ p_453 ∨ -b^{3, 152}_1 c b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ p_453 ∨ b^{3, 152}_0 c in DIMACS: 6842 6843 6844 453 6845 0 6842 6843 6844 453 -6846 0 6842 6843 6844 453 6847 0 c -1-1 --> -2 c ( b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ b^{3, 151}_0 ∧ -p_453) -> ( b^{3, 152}_2 ∧ b^{3, 152}_1 ∧ -b^{3, 152}_0) c in CNF: c -b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ p_453 ∨ b^{3, 152}_2 c -b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ p_453 ∨ b^{3, 152}_1 c -b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ p_453 ∨ -b^{3, 152}_0 c in DIMACS: -6842 6843 -6844 453 6845 0 -6842 6843 -6844 453 6846 0 -6842 6843 -6844 453 -6847 0 c -2-1 --> break c ( b^{3, 151}_2 ∧ b^{3, 151}_1 ∧ -b^{3, 151}_0 ∧ -p_453) -> break c in CNF: c -b^{3, 151}_2 ∨ -b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ p_453 ∨ break c in DIMACS: -6842 -6843 6844 453 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 151}_2 ∧ -b^{3, 151}_1 ∧ -b^{3, 151}_0 ∧ true) c in CNF: c -b^{3, 151}_2 ∨ b^{3, 151}_1 ∨ b^{3, 151}_0 ∨ false c in DIMACS: -6842 6843 6844 0 c 3 does not represent an automaton state. c -(-b^{3, 151}_2 ∧ b^{3, 151}_1 ∧ b^{3, 151}_0 ∧ true) c in CNF: c b^{3, 151}_2 ∨ -b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ false c in DIMACS: 6842 -6843 -6844 0 c -3 does not represent an automaton state. c -( b^{3, 151}_2 ∧ b^{3, 151}_1 ∧ b^{3, 151}_0 ∧ true) c in CNF: c -b^{3, 151}_2 ∨ -b^{3, 151}_1 ∨ -b^{3, 151}_0 ∨ false c in DIMACS: -6842 -6843 -6844 0 c i = 152 c -2+1 --> -1 c ( b^{3, 152}_2 ∧ b^{3, 152}_1 ∧ -b^{3, 152}_0 ∧ p_456) -> ( b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ b^{3, 153}_0) c in CNF: c -b^{3, 152}_2 ∨ -b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ -p_456 ∨ b^{3, 153}_2 c -b^{3, 152}_2 ∨ -b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ -p_456 ∨ -b^{3, 153}_1 c -b^{3, 152}_2 ∨ -b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ -p_456 ∨ b^{3, 153}_0 c in DIMACS: -6845 -6846 6847 -456 6848 0 -6845 -6846 6847 -456 -6849 0 -6845 -6846 6847 -456 6850 0 c -1+1 --> 0 c ( b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ b^{3, 152}_0 ∧ p_456) -> (-b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ -b^{3, 153}_0) c in CNF: c -b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ -p_456 ∨ -b^{3, 153}_2 c -b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ -p_456 ∨ -b^{3, 153}_1 c -b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ -p_456 ∨ -b^{3, 153}_0 c in DIMACS: -6845 6846 -6847 -456 -6848 0 -6845 6846 -6847 -456 -6849 0 -6845 6846 -6847 -456 -6850 0 c 0+1 --> 1 c (-b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ -b^{3, 152}_0 ∧ p_456) -> (-b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ b^{3, 153}_0) c in CNF: c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ -p_456 ∨ -b^{3, 153}_2 c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ -p_456 ∨ -b^{3, 153}_1 c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ -p_456 ∨ b^{3, 153}_0 c in DIMACS: 6845 6846 6847 -456 -6848 0 6845 6846 6847 -456 -6849 0 6845 6846 6847 -456 6850 0 c 1+1 --> 2 c (-b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ b^{3, 152}_0 ∧ p_456) -> (-b^{3, 153}_2 ∧ b^{3, 153}_1 ∧ -b^{3, 153}_0) c in CNF: c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ -p_456 ∨ -b^{3, 153}_2 c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ -p_456 ∨ b^{3, 153}_1 c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ -p_456 ∨ -b^{3, 153}_0 c in DIMACS: 6845 6846 -6847 -456 -6848 0 6845 6846 -6847 -456 6849 0 6845 6846 -6847 -456 -6850 0 c 2+1 --> break c (-b^{3, 152}_2 ∧ b^{3, 152}_1 ∧ -b^{3, 152}_0 ∧ p_456) -> break c in CNF: c b^{3, 152}_2 ∨ -b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ -p_456 ∨ break c in DIMACS: 6845 -6846 6847 -456 1162 0 c 2-1 --> 1 c (-b^{3, 152}_2 ∧ b^{3, 152}_1 ∧ -b^{3, 152}_0 ∧ -p_456) -> (-b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ b^{3, 153}_0) c in CNF: c b^{3, 152}_2 ∨ -b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ p_456 ∨ -b^{3, 153}_2 c b^{3, 152}_2 ∨ -b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ p_456 ∨ -b^{3, 153}_1 c b^{3, 152}_2 ∨ -b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ p_456 ∨ b^{3, 153}_0 c in DIMACS: 6845 -6846 6847 456 -6848 0 6845 -6846 6847 456 -6849 0 6845 -6846 6847 456 6850 0 c 1-1 --> 0 c (-b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ b^{3, 152}_0 ∧ -p_456) -> (-b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ -b^{3, 153}_0) c in CNF: c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ p_456 ∨ -b^{3, 153}_2 c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ p_456 ∨ -b^{3, 153}_1 c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ p_456 ∨ -b^{3, 153}_0 c in DIMACS: 6845 6846 -6847 456 -6848 0 6845 6846 -6847 456 -6849 0 6845 6846 -6847 456 -6850 0 c 0-1 --> -1 c (-b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ -b^{3, 152}_0 ∧ -p_456) -> ( b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ b^{3, 153}_0) c in CNF: c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ p_456 ∨ b^{3, 153}_2 c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ p_456 ∨ -b^{3, 153}_1 c b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ p_456 ∨ b^{3, 153}_0 c in DIMACS: 6845 6846 6847 456 6848 0 6845 6846 6847 456 -6849 0 6845 6846 6847 456 6850 0 c -1-1 --> -2 c ( b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ b^{3, 152}_0 ∧ -p_456) -> ( b^{3, 153}_2 ∧ b^{3, 153}_1 ∧ -b^{3, 153}_0) c in CNF: c -b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ p_456 ∨ b^{3, 153}_2 c -b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ p_456 ∨ b^{3, 153}_1 c -b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ p_456 ∨ -b^{3, 153}_0 c in DIMACS: -6845 6846 -6847 456 6848 0 -6845 6846 -6847 456 6849 0 -6845 6846 -6847 456 -6850 0 c -2-1 --> break c ( b^{3, 152}_2 ∧ b^{3, 152}_1 ∧ -b^{3, 152}_0 ∧ -p_456) -> break c in CNF: c -b^{3, 152}_2 ∨ -b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ p_456 ∨ break c in DIMACS: -6845 -6846 6847 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 152}_2 ∧ -b^{3, 152}_1 ∧ -b^{3, 152}_0 ∧ true) c in CNF: c -b^{3, 152}_2 ∨ b^{3, 152}_1 ∨ b^{3, 152}_0 ∨ false c in DIMACS: -6845 6846 6847 0 c 3 does not represent an automaton state. c -(-b^{3, 152}_2 ∧ b^{3, 152}_1 ∧ b^{3, 152}_0 ∧ true) c in CNF: c b^{3, 152}_2 ∨ -b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ false c in DIMACS: 6845 -6846 -6847 0 c -3 does not represent an automaton state. c -( b^{3, 152}_2 ∧ b^{3, 152}_1 ∧ b^{3, 152}_0 ∧ true) c in CNF: c -b^{3, 152}_2 ∨ -b^{3, 152}_1 ∨ -b^{3, 152}_0 ∨ false c in DIMACS: -6845 -6846 -6847 0 c i = 153 c -2+1 --> -1 c ( b^{3, 153}_2 ∧ b^{3, 153}_1 ∧ -b^{3, 153}_0 ∧ p_459) -> ( b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ b^{3, 154}_0) c in CNF: c -b^{3, 153}_2 ∨ -b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ -p_459 ∨ b^{3, 154}_2 c -b^{3, 153}_2 ∨ -b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ -p_459 ∨ -b^{3, 154}_1 c -b^{3, 153}_2 ∨ -b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ -p_459 ∨ b^{3, 154}_0 c in DIMACS: -6848 -6849 6850 -459 6851 0 -6848 -6849 6850 -459 -6852 0 -6848 -6849 6850 -459 6853 0 c -1+1 --> 0 c ( b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ b^{3, 153}_0 ∧ p_459) -> (-b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ -b^{3, 154}_0) c in CNF: c -b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ -p_459 ∨ -b^{3, 154}_2 c -b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ -p_459 ∨ -b^{3, 154}_1 c -b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ -p_459 ∨ -b^{3, 154}_0 c in DIMACS: -6848 6849 -6850 -459 -6851 0 -6848 6849 -6850 -459 -6852 0 -6848 6849 -6850 -459 -6853 0 c 0+1 --> 1 c (-b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ -b^{3, 153}_0 ∧ p_459) -> (-b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ b^{3, 154}_0) c in CNF: c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ -p_459 ∨ -b^{3, 154}_2 c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ -p_459 ∨ -b^{3, 154}_1 c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ -p_459 ∨ b^{3, 154}_0 c in DIMACS: 6848 6849 6850 -459 -6851 0 6848 6849 6850 -459 -6852 0 6848 6849 6850 -459 6853 0 c 1+1 --> 2 c (-b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ b^{3, 153}_0 ∧ p_459) -> (-b^{3, 154}_2 ∧ b^{3, 154}_1 ∧ -b^{3, 154}_0) c in CNF: c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ -p_459 ∨ -b^{3, 154}_2 c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ -p_459 ∨ b^{3, 154}_1 c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ -p_459 ∨ -b^{3, 154}_0 c in DIMACS: 6848 6849 -6850 -459 -6851 0 6848 6849 -6850 -459 6852 0 6848 6849 -6850 -459 -6853 0 c 2+1 --> break c (-b^{3, 153}_2 ∧ b^{3, 153}_1 ∧ -b^{3, 153}_0 ∧ p_459) -> break c in CNF: c b^{3, 153}_2 ∨ -b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ -p_459 ∨ break c in DIMACS: 6848 -6849 6850 -459 1162 0 c 2-1 --> 1 c (-b^{3, 153}_2 ∧ b^{3, 153}_1 ∧ -b^{3, 153}_0 ∧ -p_459) -> (-b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ b^{3, 154}_0) c in CNF: c b^{3, 153}_2 ∨ -b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ p_459 ∨ -b^{3, 154}_2 c b^{3, 153}_2 ∨ -b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ p_459 ∨ -b^{3, 154}_1 c b^{3, 153}_2 ∨ -b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ p_459 ∨ b^{3, 154}_0 c in DIMACS: 6848 -6849 6850 459 -6851 0 6848 -6849 6850 459 -6852 0 6848 -6849 6850 459 6853 0 c 1-1 --> 0 c (-b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ b^{3, 153}_0 ∧ -p_459) -> (-b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ -b^{3, 154}_0) c in CNF: c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ p_459 ∨ -b^{3, 154}_2 c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ p_459 ∨ -b^{3, 154}_1 c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ p_459 ∨ -b^{3, 154}_0 c in DIMACS: 6848 6849 -6850 459 -6851 0 6848 6849 -6850 459 -6852 0 6848 6849 -6850 459 -6853 0 c 0-1 --> -1 c (-b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ -b^{3, 153}_0 ∧ -p_459) -> ( b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ b^{3, 154}_0) c in CNF: c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ p_459 ∨ b^{3, 154}_2 c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ p_459 ∨ -b^{3, 154}_1 c b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ p_459 ∨ b^{3, 154}_0 c in DIMACS: 6848 6849 6850 459 6851 0 6848 6849 6850 459 -6852 0 6848 6849 6850 459 6853 0 c -1-1 --> -2 c ( b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ b^{3, 153}_0 ∧ -p_459) -> ( b^{3, 154}_2 ∧ b^{3, 154}_1 ∧ -b^{3, 154}_0) c in CNF: c -b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ p_459 ∨ b^{3, 154}_2 c -b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ p_459 ∨ b^{3, 154}_1 c -b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ p_459 ∨ -b^{3, 154}_0 c in DIMACS: -6848 6849 -6850 459 6851 0 -6848 6849 -6850 459 6852 0 -6848 6849 -6850 459 -6853 0 c -2-1 --> break c ( b^{3, 153}_2 ∧ b^{3, 153}_1 ∧ -b^{3, 153}_0 ∧ -p_459) -> break c in CNF: c -b^{3, 153}_2 ∨ -b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ p_459 ∨ break c in DIMACS: -6848 -6849 6850 459 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 153}_2 ∧ -b^{3, 153}_1 ∧ -b^{3, 153}_0 ∧ true) c in CNF: c -b^{3, 153}_2 ∨ b^{3, 153}_1 ∨ b^{3, 153}_0 ∨ false c in DIMACS: -6848 6849 6850 0 c 3 does not represent an automaton state. c -(-b^{3, 153}_2 ∧ b^{3, 153}_1 ∧ b^{3, 153}_0 ∧ true) c in CNF: c b^{3, 153}_2 ∨ -b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ false c in DIMACS: 6848 -6849 -6850 0 c -3 does not represent an automaton state. c -( b^{3, 153}_2 ∧ b^{3, 153}_1 ∧ b^{3, 153}_0 ∧ true) c in CNF: c -b^{3, 153}_2 ∨ -b^{3, 153}_1 ∨ -b^{3, 153}_0 ∨ false c in DIMACS: -6848 -6849 -6850 0 c i = 154 c -2+1 --> -1 c ( b^{3, 154}_2 ∧ b^{3, 154}_1 ∧ -b^{3, 154}_0 ∧ p_462) -> ( b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ b^{3, 155}_0) c in CNF: c -b^{3, 154}_2 ∨ -b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ -p_462 ∨ b^{3, 155}_2 c -b^{3, 154}_2 ∨ -b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ -p_462 ∨ -b^{3, 155}_1 c -b^{3, 154}_2 ∨ -b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ -p_462 ∨ b^{3, 155}_0 c in DIMACS: -6851 -6852 6853 -462 6854 0 -6851 -6852 6853 -462 -6855 0 -6851 -6852 6853 -462 6856 0 c -1+1 --> 0 c ( b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ b^{3, 154}_0 ∧ p_462) -> (-b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ -b^{3, 155}_0) c in CNF: c -b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ -p_462 ∨ -b^{3, 155}_2 c -b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ -p_462 ∨ -b^{3, 155}_1 c -b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ -p_462 ∨ -b^{3, 155}_0 c in DIMACS: -6851 6852 -6853 -462 -6854 0 -6851 6852 -6853 -462 -6855 0 -6851 6852 -6853 -462 -6856 0 c 0+1 --> 1 c (-b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ -b^{3, 154}_0 ∧ p_462) -> (-b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ b^{3, 155}_0) c in CNF: c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ -p_462 ∨ -b^{3, 155}_2 c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ -p_462 ∨ -b^{3, 155}_1 c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ -p_462 ∨ b^{3, 155}_0 c in DIMACS: 6851 6852 6853 -462 -6854 0 6851 6852 6853 -462 -6855 0 6851 6852 6853 -462 6856 0 c 1+1 --> 2 c (-b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ b^{3, 154}_0 ∧ p_462) -> (-b^{3, 155}_2 ∧ b^{3, 155}_1 ∧ -b^{3, 155}_0) c in CNF: c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ -p_462 ∨ -b^{3, 155}_2 c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ -p_462 ∨ b^{3, 155}_1 c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ -p_462 ∨ -b^{3, 155}_0 c in DIMACS: 6851 6852 -6853 -462 -6854 0 6851 6852 -6853 -462 6855 0 6851 6852 -6853 -462 -6856 0 c 2+1 --> break c (-b^{3, 154}_2 ∧ b^{3, 154}_1 ∧ -b^{3, 154}_0 ∧ p_462) -> break c in CNF: c b^{3, 154}_2 ∨ -b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ -p_462 ∨ break c in DIMACS: 6851 -6852 6853 -462 1162 0 c 2-1 --> 1 c (-b^{3, 154}_2 ∧ b^{3, 154}_1 ∧ -b^{3, 154}_0 ∧ -p_462) -> (-b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ b^{3, 155}_0) c in CNF: c b^{3, 154}_2 ∨ -b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ p_462 ∨ -b^{3, 155}_2 c b^{3, 154}_2 ∨ -b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ p_462 ∨ -b^{3, 155}_1 c b^{3, 154}_2 ∨ -b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ p_462 ∨ b^{3, 155}_0 c in DIMACS: 6851 -6852 6853 462 -6854 0 6851 -6852 6853 462 -6855 0 6851 -6852 6853 462 6856 0 c 1-1 --> 0 c (-b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ b^{3, 154}_0 ∧ -p_462) -> (-b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ -b^{3, 155}_0) c in CNF: c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ p_462 ∨ -b^{3, 155}_2 c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ p_462 ∨ -b^{3, 155}_1 c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ p_462 ∨ -b^{3, 155}_0 c in DIMACS: 6851 6852 -6853 462 -6854 0 6851 6852 -6853 462 -6855 0 6851 6852 -6853 462 -6856 0 c 0-1 --> -1 c (-b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ -b^{3, 154}_0 ∧ -p_462) -> ( b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ b^{3, 155}_0) c in CNF: c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ p_462 ∨ b^{3, 155}_2 c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ p_462 ∨ -b^{3, 155}_1 c b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ p_462 ∨ b^{3, 155}_0 c in DIMACS: 6851 6852 6853 462 6854 0 6851 6852 6853 462 -6855 0 6851 6852 6853 462 6856 0 c -1-1 --> -2 c ( b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ b^{3, 154}_0 ∧ -p_462) -> ( b^{3, 155}_2 ∧ b^{3, 155}_1 ∧ -b^{3, 155}_0) c in CNF: c -b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ p_462 ∨ b^{3, 155}_2 c -b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ p_462 ∨ b^{3, 155}_1 c -b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ p_462 ∨ -b^{3, 155}_0 c in DIMACS: -6851 6852 -6853 462 6854 0 -6851 6852 -6853 462 6855 0 -6851 6852 -6853 462 -6856 0 c -2-1 --> break c ( b^{3, 154}_2 ∧ b^{3, 154}_1 ∧ -b^{3, 154}_0 ∧ -p_462) -> break c in CNF: c -b^{3, 154}_2 ∨ -b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ p_462 ∨ break c in DIMACS: -6851 -6852 6853 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 154}_2 ∧ -b^{3, 154}_1 ∧ -b^{3, 154}_0 ∧ true) c in CNF: c -b^{3, 154}_2 ∨ b^{3, 154}_1 ∨ b^{3, 154}_0 ∨ false c in DIMACS: -6851 6852 6853 0 c 3 does not represent an automaton state. c -(-b^{3, 154}_2 ∧ b^{3, 154}_1 ∧ b^{3, 154}_0 ∧ true) c in CNF: c b^{3, 154}_2 ∨ -b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ false c in DIMACS: 6851 -6852 -6853 0 c -3 does not represent an automaton state. c -( b^{3, 154}_2 ∧ b^{3, 154}_1 ∧ b^{3, 154}_0 ∧ true) c in CNF: c -b^{3, 154}_2 ∨ -b^{3, 154}_1 ∨ -b^{3, 154}_0 ∨ false c in DIMACS: -6851 -6852 -6853 0 c i = 155 c -2+1 --> -1 c ( b^{3, 155}_2 ∧ b^{3, 155}_1 ∧ -b^{3, 155}_0 ∧ p_465) -> ( b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ b^{3, 156}_0) c in CNF: c -b^{3, 155}_2 ∨ -b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ -p_465 ∨ b^{3, 156}_2 c -b^{3, 155}_2 ∨ -b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ -p_465 ∨ -b^{3, 156}_1 c -b^{3, 155}_2 ∨ -b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ -p_465 ∨ b^{3, 156}_0 c in DIMACS: -6854 -6855 6856 -465 6857 0 -6854 -6855 6856 -465 -6858 0 -6854 -6855 6856 -465 6859 0 c -1+1 --> 0 c ( b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ b^{3, 155}_0 ∧ p_465) -> (-b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ -b^{3, 156}_0) c in CNF: c -b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ -p_465 ∨ -b^{3, 156}_2 c -b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ -p_465 ∨ -b^{3, 156}_1 c -b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ -p_465 ∨ -b^{3, 156}_0 c in DIMACS: -6854 6855 -6856 -465 -6857 0 -6854 6855 -6856 -465 -6858 0 -6854 6855 -6856 -465 -6859 0 c 0+1 --> 1 c (-b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ -b^{3, 155}_0 ∧ p_465) -> (-b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ b^{3, 156}_0) c in CNF: c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ -p_465 ∨ -b^{3, 156}_2 c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ -p_465 ∨ -b^{3, 156}_1 c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ -p_465 ∨ b^{3, 156}_0 c in DIMACS: 6854 6855 6856 -465 -6857 0 6854 6855 6856 -465 -6858 0 6854 6855 6856 -465 6859 0 c 1+1 --> 2 c (-b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ b^{3, 155}_0 ∧ p_465) -> (-b^{3, 156}_2 ∧ b^{3, 156}_1 ∧ -b^{3, 156}_0) c in CNF: c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ -p_465 ∨ -b^{3, 156}_2 c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ -p_465 ∨ b^{3, 156}_1 c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ -p_465 ∨ -b^{3, 156}_0 c in DIMACS: 6854 6855 -6856 -465 -6857 0 6854 6855 -6856 -465 6858 0 6854 6855 -6856 -465 -6859 0 c 2+1 --> break c (-b^{3, 155}_2 ∧ b^{3, 155}_1 ∧ -b^{3, 155}_0 ∧ p_465) -> break c in CNF: c b^{3, 155}_2 ∨ -b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ -p_465 ∨ break c in DIMACS: 6854 -6855 6856 -465 1162 0 c 2-1 --> 1 c (-b^{3, 155}_2 ∧ b^{3, 155}_1 ∧ -b^{3, 155}_0 ∧ -p_465) -> (-b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ b^{3, 156}_0) c in CNF: c b^{3, 155}_2 ∨ -b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ p_465 ∨ -b^{3, 156}_2 c b^{3, 155}_2 ∨ -b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ p_465 ∨ -b^{3, 156}_1 c b^{3, 155}_2 ∨ -b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ p_465 ∨ b^{3, 156}_0 c in DIMACS: 6854 -6855 6856 465 -6857 0 6854 -6855 6856 465 -6858 0 6854 -6855 6856 465 6859 0 c 1-1 --> 0 c (-b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ b^{3, 155}_0 ∧ -p_465) -> (-b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ -b^{3, 156}_0) c in CNF: c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ p_465 ∨ -b^{3, 156}_2 c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ p_465 ∨ -b^{3, 156}_1 c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ p_465 ∨ -b^{3, 156}_0 c in DIMACS: 6854 6855 -6856 465 -6857 0 6854 6855 -6856 465 -6858 0 6854 6855 -6856 465 -6859 0 c 0-1 --> -1 c (-b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ -b^{3, 155}_0 ∧ -p_465) -> ( b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ b^{3, 156}_0) c in CNF: c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ p_465 ∨ b^{3, 156}_2 c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ p_465 ∨ -b^{3, 156}_1 c b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ p_465 ∨ b^{3, 156}_0 c in DIMACS: 6854 6855 6856 465 6857 0 6854 6855 6856 465 -6858 0 6854 6855 6856 465 6859 0 c -1-1 --> -2 c ( b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ b^{3, 155}_0 ∧ -p_465) -> ( b^{3, 156}_2 ∧ b^{3, 156}_1 ∧ -b^{3, 156}_0) c in CNF: c -b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ p_465 ∨ b^{3, 156}_2 c -b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ p_465 ∨ b^{3, 156}_1 c -b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ p_465 ∨ -b^{3, 156}_0 c in DIMACS: -6854 6855 -6856 465 6857 0 -6854 6855 -6856 465 6858 0 -6854 6855 -6856 465 -6859 0 c -2-1 --> break c ( b^{3, 155}_2 ∧ b^{3, 155}_1 ∧ -b^{3, 155}_0 ∧ -p_465) -> break c in CNF: c -b^{3, 155}_2 ∨ -b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ p_465 ∨ break c in DIMACS: -6854 -6855 6856 465 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 155}_2 ∧ -b^{3, 155}_1 ∧ -b^{3, 155}_0 ∧ true) c in CNF: c -b^{3, 155}_2 ∨ b^{3, 155}_1 ∨ b^{3, 155}_0 ∨ false c in DIMACS: -6854 6855 6856 0 c 3 does not represent an automaton state. c -(-b^{3, 155}_2 ∧ b^{3, 155}_1 ∧ b^{3, 155}_0 ∧ true) c in CNF: c b^{3, 155}_2 ∨ -b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ false c in DIMACS: 6854 -6855 -6856 0 c -3 does not represent an automaton state. c -( b^{3, 155}_2 ∧ b^{3, 155}_1 ∧ b^{3, 155}_0 ∧ true) c in CNF: c -b^{3, 155}_2 ∨ -b^{3, 155}_1 ∨ -b^{3, 155}_0 ∨ false c in DIMACS: -6854 -6855 -6856 0 c i = 156 c -2+1 --> -1 c ( b^{3, 156}_2 ∧ b^{3, 156}_1 ∧ -b^{3, 156}_0 ∧ p_468) -> ( b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ b^{3, 157}_0) c in CNF: c -b^{3, 156}_2 ∨ -b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ -p_468 ∨ b^{3, 157}_2 c -b^{3, 156}_2 ∨ -b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ -p_468 ∨ -b^{3, 157}_1 c -b^{3, 156}_2 ∨ -b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ -p_468 ∨ b^{3, 157}_0 c in DIMACS: -6857 -6858 6859 -468 6860 0 -6857 -6858 6859 -468 -6861 0 -6857 -6858 6859 -468 6862 0 c -1+1 --> 0 c ( b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ b^{3, 156}_0 ∧ p_468) -> (-b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ -b^{3, 157}_0) c in CNF: c -b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ -p_468 ∨ -b^{3, 157}_2 c -b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ -p_468 ∨ -b^{3, 157}_1 c -b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ -p_468 ∨ -b^{3, 157}_0 c in DIMACS: -6857 6858 -6859 -468 -6860 0 -6857 6858 -6859 -468 -6861 0 -6857 6858 -6859 -468 -6862 0 c 0+1 --> 1 c (-b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ -b^{3, 156}_0 ∧ p_468) -> (-b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ b^{3, 157}_0) c in CNF: c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ -p_468 ∨ -b^{3, 157}_2 c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ -p_468 ∨ -b^{3, 157}_1 c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ -p_468 ∨ b^{3, 157}_0 c in DIMACS: 6857 6858 6859 -468 -6860 0 6857 6858 6859 -468 -6861 0 6857 6858 6859 -468 6862 0 c 1+1 --> 2 c (-b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ b^{3, 156}_0 ∧ p_468) -> (-b^{3, 157}_2 ∧ b^{3, 157}_1 ∧ -b^{3, 157}_0) c in CNF: c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ -p_468 ∨ -b^{3, 157}_2 c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ -p_468 ∨ b^{3, 157}_1 c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ -p_468 ∨ -b^{3, 157}_0 c in DIMACS: 6857 6858 -6859 -468 -6860 0 6857 6858 -6859 -468 6861 0 6857 6858 -6859 -468 -6862 0 c 2+1 --> break c (-b^{3, 156}_2 ∧ b^{3, 156}_1 ∧ -b^{3, 156}_0 ∧ p_468) -> break c in CNF: c b^{3, 156}_2 ∨ -b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ -p_468 ∨ break c in DIMACS: 6857 -6858 6859 -468 1162 0 c 2-1 --> 1 c (-b^{3, 156}_2 ∧ b^{3, 156}_1 ∧ -b^{3, 156}_0 ∧ -p_468) -> (-b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ b^{3, 157}_0) c in CNF: c b^{3, 156}_2 ∨ -b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ p_468 ∨ -b^{3, 157}_2 c b^{3, 156}_2 ∨ -b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ p_468 ∨ -b^{3, 157}_1 c b^{3, 156}_2 ∨ -b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ p_468 ∨ b^{3, 157}_0 c in DIMACS: 6857 -6858 6859 468 -6860 0 6857 -6858 6859 468 -6861 0 6857 -6858 6859 468 6862 0 c 1-1 --> 0 c (-b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ b^{3, 156}_0 ∧ -p_468) -> (-b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ -b^{3, 157}_0) c in CNF: c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ p_468 ∨ -b^{3, 157}_2 c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ p_468 ∨ -b^{3, 157}_1 c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ p_468 ∨ -b^{3, 157}_0 c in DIMACS: 6857 6858 -6859 468 -6860 0 6857 6858 -6859 468 -6861 0 6857 6858 -6859 468 -6862 0 c 0-1 --> -1 c (-b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ -b^{3, 156}_0 ∧ -p_468) -> ( b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ b^{3, 157}_0) c in CNF: c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ p_468 ∨ b^{3, 157}_2 c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ p_468 ∨ -b^{3, 157}_1 c b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ p_468 ∨ b^{3, 157}_0 c in DIMACS: 6857 6858 6859 468 6860 0 6857 6858 6859 468 -6861 0 6857 6858 6859 468 6862 0 c -1-1 --> -2 c ( b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ b^{3, 156}_0 ∧ -p_468) -> ( b^{3, 157}_2 ∧ b^{3, 157}_1 ∧ -b^{3, 157}_0) c in CNF: c -b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ p_468 ∨ b^{3, 157}_2 c -b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ p_468 ∨ b^{3, 157}_1 c -b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ p_468 ∨ -b^{3, 157}_0 c in DIMACS: -6857 6858 -6859 468 6860 0 -6857 6858 -6859 468 6861 0 -6857 6858 -6859 468 -6862 0 c -2-1 --> break c ( b^{3, 156}_2 ∧ b^{3, 156}_1 ∧ -b^{3, 156}_0 ∧ -p_468) -> break c in CNF: c -b^{3, 156}_2 ∨ -b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ p_468 ∨ break c in DIMACS: -6857 -6858 6859 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 156}_2 ∧ -b^{3, 156}_1 ∧ -b^{3, 156}_0 ∧ true) c in CNF: c -b^{3, 156}_2 ∨ b^{3, 156}_1 ∨ b^{3, 156}_0 ∨ false c in DIMACS: -6857 6858 6859 0 c 3 does not represent an automaton state. c -(-b^{3, 156}_2 ∧ b^{3, 156}_1 ∧ b^{3, 156}_0 ∧ true) c in CNF: c b^{3, 156}_2 ∨ -b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ false c in DIMACS: 6857 -6858 -6859 0 c -3 does not represent an automaton state. c -( b^{3, 156}_2 ∧ b^{3, 156}_1 ∧ b^{3, 156}_0 ∧ true) c in CNF: c -b^{3, 156}_2 ∨ -b^{3, 156}_1 ∨ -b^{3, 156}_0 ∨ false c in DIMACS: -6857 -6858 -6859 0 c i = 157 c -2+1 --> -1 c ( b^{3, 157}_2 ∧ b^{3, 157}_1 ∧ -b^{3, 157}_0 ∧ p_471) -> ( b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ b^{3, 158}_0) c in CNF: c -b^{3, 157}_2 ∨ -b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ -p_471 ∨ b^{3, 158}_2 c -b^{3, 157}_2 ∨ -b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ -p_471 ∨ -b^{3, 158}_1 c -b^{3, 157}_2 ∨ -b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ -p_471 ∨ b^{3, 158}_0 c in DIMACS: -6860 -6861 6862 -471 6863 0 -6860 -6861 6862 -471 -6864 0 -6860 -6861 6862 -471 6865 0 c -1+1 --> 0 c ( b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ b^{3, 157}_0 ∧ p_471) -> (-b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ -b^{3, 158}_0) c in CNF: c -b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ -p_471 ∨ -b^{3, 158}_2 c -b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ -p_471 ∨ -b^{3, 158}_1 c -b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ -p_471 ∨ -b^{3, 158}_0 c in DIMACS: -6860 6861 -6862 -471 -6863 0 -6860 6861 -6862 -471 -6864 0 -6860 6861 -6862 -471 -6865 0 c 0+1 --> 1 c (-b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ -b^{3, 157}_0 ∧ p_471) -> (-b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ b^{3, 158}_0) c in CNF: c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ -p_471 ∨ -b^{3, 158}_2 c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ -p_471 ∨ -b^{3, 158}_1 c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ -p_471 ∨ b^{3, 158}_0 c in DIMACS: 6860 6861 6862 -471 -6863 0 6860 6861 6862 -471 -6864 0 6860 6861 6862 -471 6865 0 c 1+1 --> 2 c (-b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ b^{3, 157}_0 ∧ p_471) -> (-b^{3, 158}_2 ∧ b^{3, 158}_1 ∧ -b^{3, 158}_0) c in CNF: c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ -p_471 ∨ -b^{3, 158}_2 c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ -p_471 ∨ b^{3, 158}_1 c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ -p_471 ∨ -b^{3, 158}_0 c in DIMACS: 6860 6861 -6862 -471 -6863 0 6860 6861 -6862 -471 6864 0 6860 6861 -6862 -471 -6865 0 c 2+1 --> break c (-b^{3, 157}_2 ∧ b^{3, 157}_1 ∧ -b^{3, 157}_0 ∧ p_471) -> break c in CNF: c b^{3, 157}_2 ∨ -b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ -p_471 ∨ break c in DIMACS: 6860 -6861 6862 -471 1162 0 c 2-1 --> 1 c (-b^{3, 157}_2 ∧ b^{3, 157}_1 ∧ -b^{3, 157}_0 ∧ -p_471) -> (-b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ b^{3, 158}_0) c in CNF: c b^{3, 157}_2 ∨ -b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ p_471 ∨ -b^{3, 158}_2 c b^{3, 157}_2 ∨ -b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ p_471 ∨ -b^{3, 158}_1 c b^{3, 157}_2 ∨ -b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ p_471 ∨ b^{3, 158}_0 c in DIMACS: 6860 -6861 6862 471 -6863 0 6860 -6861 6862 471 -6864 0 6860 -6861 6862 471 6865 0 c 1-1 --> 0 c (-b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ b^{3, 157}_0 ∧ -p_471) -> (-b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ -b^{3, 158}_0) c in CNF: c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ p_471 ∨ -b^{3, 158}_2 c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ p_471 ∨ -b^{3, 158}_1 c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ p_471 ∨ -b^{3, 158}_0 c in DIMACS: 6860 6861 -6862 471 -6863 0 6860 6861 -6862 471 -6864 0 6860 6861 -6862 471 -6865 0 c 0-1 --> -1 c (-b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ -b^{3, 157}_0 ∧ -p_471) -> ( b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ b^{3, 158}_0) c in CNF: c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ p_471 ∨ b^{3, 158}_2 c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ p_471 ∨ -b^{3, 158}_1 c b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ p_471 ∨ b^{3, 158}_0 c in DIMACS: 6860 6861 6862 471 6863 0 6860 6861 6862 471 -6864 0 6860 6861 6862 471 6865 0 c -1-1 --> -2 c ( b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ b^{3, 157}_0 ∧ -p_471) -> ( b^{3, 158}_2 ∧ b^{3, 158}_1 ∧ -b^{3, 158}_0) c in CNF: c -b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ p_471 ∨ b^{3, 158}_2 c -b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ p_471 ∨ b^{3, 158}_1 c -b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ p_471 ∨ -b^{3, 158}_0 c in DIMACS: -6860 6861 -6862 471 6863 0 -6860 6861 -6862 471 6864 0 -6860 6861 -6862 471 -6865 0 c -2-1 --> break c ( b^{3, 157}_2 ∧ b^{3, 157}_1 ∧ -b^{3, 157}_0 ∧ -p_471) -> break c in CNF: c -b^{3, 157}_2 ∨ -b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ p_471 ∨ break c in DIMACS: -6860 -6861 6862 471 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 157}_2 ∧ -b^{3, 157}_1 ∧ -b^{3, 157}_0 ∧ true) c in CNF: c -b^{3, 157}_2 ∨ b^{3, 157}_1 ∨ b^{3, 157}_0 ∨ false c in DIMACS: -6860 6861 6862 0 c 3 does not represent an automaton state. c -(-b^{3, 157}_2 ∧ b^{3, 157}_1 ∧ b^{3, 157}_0 ∧ true) c in CNF: c b^{3, 157}_2 ∨ -b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ false c in DIMACS: 6860 -6861 -6862 0 c -3 does not represent an automaton state. c -( b^{3, 157}_2 ∧ b^{3, 157}_1 ∧ b^{3, 157}_0 ∧ true) c in CNF: c -b^{3, 157}_2 ∨ -b^{3, 157}_1 ∨ -b^{3, 157}_0 ∨ false c in DIMACS: -6860 -6861 -6862 0 c i = 158 c -2+1 --> -1 c ( b^{3, 158}_2 ∧ b^{3, 158}_1 ∧ -b^{3, 158}_0 ∧ p_474) -> ( b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ b^{3, 159}_0) c in CNF: c -b^{3, 158}_2 ∨ -b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ -p_474 ∨ b^{3, 159}_2 c -b^{3, 158}_2 ∨ -b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ -p_474 ∨ -b^{3, 159}_1 c -b^{3, 158}_2 ∨ -b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ -p_474 ∨ b^{3, 159}_0 c in DIMACS: -6863 -6864 6865 -474 6866 0 -6863 -6864 6865 -474 -6867 0 -6863 -6864 6865 -474 6868 0 c -1+1 --> 0 c ( b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ b^{3, 158}_0 ∧ p_474) -> (-b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ -b^{3, 159}_0) c in CNF: c -b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ -p_474 ∨ -b^{3, 159}_2 c -b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ -p_474 ∨ -b^{3, 159}_1 c -b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ -p_474 ∨ -b^{3, 159}_0 c in DIMACS: -6863 6864 -6865 -474 -6866 0 -6863 6864 -6865 -474 -6867 0 -6863 6864 -6865 -474 -6868 0 c 0+1 --> 1 c (-b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ -b^{3, 158}_0 ∧ p_474) -> (-b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ b^{3, 159}_0) c in CNF: c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ -p_474 ∨ -b^{3, 159}_2 c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ -p_474 ∨ -b^{3, 159}_1 c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ -p_474 ∨ b^{3, 159}_0 c in DIMACS: 6863 6864 6865 -474 -6866 0 6863 6864 6865 -474 -6867 0 6863 6864 6865 -474 6868 0 c 1+1 --> 2 c (-b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ b^{3, 158}_0 ∧ p_474) -> (-b^{3, 159}_2 ∧ b^{3, 159}_1 ∧ -b^{3, 159}_0) c in CNF: c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ -p_474 ∨ -b^{3, 159}_2 c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ -p_474 ∨ b^{3, 159}_1 c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ -p_474 ∨ -b^{3, 159}_0 c in DIMACS: 6863 6864 -6865 -474 -6866 0 6863 6864 -6865 -474 6867 0 6863 6864 -6865 -474 -6868 0 c 2+1 --> break c (-b^{3, 158}_2 ∧ b^{3, 158}_1 ∧ -b^{3, 158}_0 ∧ p_474) -> break c in CNF: c b^{3, 158}_2 ∨ -b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ -p_474 ∨ break c in DIMACS: 6863 -6864 6865 -474 1162 0 c 2-1 --> 1 c (-b^{3, 158}_2 ∧ b^{3, 158}_1 ∧ -b^{3, 158}_0 ∧ -p_474) -> (-b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ b^{3, 159}_0) c in CNF: c b^{3, 158}_2 ∨ -b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ p_474 ∨ -b^{3, 159}_2 c b^{3, 158}_2 ∨ -b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ p_474 ∨ -b^{3, 159}_1 c b^{3, 158}_2 ∨ -b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ p_474 ∨ b^{3, 159}_0 c in DIMACS: 6863 -6864 6865 474 -6866 0 6863 -6864 6865 474 -6867 0 6863 -6864 6865 474 6868 0 c 1-1 --> 0 c (-b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ b^{3, 158}_0 ∧ -p_474) -> (-b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ -b^{3, 159}_0) c in CNF: c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ p_474 ∨ -b^{3, 159}_2 c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ p_474 ∨ -b^{3, 159}_1 c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ p_474 ∨ -b^{3, 159}_0 c in DIMACS: 6863 6864 -6865 474 -6866 0 6863 6864 -6865 474 -6867 0 6863 6864 -6865 474 -6868 0 c 0-1 --> -1 c (-b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ -b^{3, 158}_0 ∧ -p_474) -> ( b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ b^{3, 159}_0) c in CNF: c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ p_474 ∨ b^{3, 159}_2 c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ p_474 ∨ -b^{3, 159}_1 c b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ p_474 ∨ b^{3, 159}_0 c in DIMACS: 6863 6864 6865 474 6866 0 6863 6864 6865 474 -6867 0 6863 6864 6865 474 6868 0 c -1-1 --> -2 c ( b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ b^{3, 158}_0 ∧ -p_474) -> ( b^{3, 159}_2 ∧ b^{3, 159}_1 ∧ -b^{3, 159}_0) c in CNF: c -b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ p_474 ∨ b^{3, 159}_2 c -b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ p_474 ∨ b^{3, 159}_1 c -b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ p_474 ∨ -b^{3, 159}_0 c in DIMACS: -6863 6864 -6865 474 6866 0 -6863 6864 -6865 474 6867 0 -6863 6864 -6865 474 -6868 0 c -2-1 --> break c ( b^{3, 158}_2 ∧ b^{3, 158}_1 ∧ -b^{3, 158}_0 ∧ -p_474) -> break c in CNF: c -b^{3, 158}_2 ∨ -b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ p_474 ∨ break c in DIMACS: -6863 -6864 6865 474 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 158}_2 ∧ -b^{3, 158}_1 ∧ -b^{3, 158}_0 ∧ true) c in CNF: c -b^{3, 158}_2 ∨ b^{3, 158}_1 ∨ b^{3, 158}_0 ∨ false c in DIMACS: -6863 6864 6865 0 c 3 does not represent an automaton state. c -(-b^{3, 158}_2 ∧ b^{3, 158}_1 ∧ b^{3, 158}_0 ∧ true) c in CNF: c b^{3, 158}_2 ∨ -b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ false c in DIMACS: 6863 -6864 -6865 0 c -3 does not represent an automaton state. c -( b^{3, 158}_2 ∧ b^{3, 158}_1 ∧ b^{3, 158}_0 ∧ true) c in CNF: c -b^{3, 158}_2 ∨ -b^{3, 158}_1 ∨ -b^{3, 158}_0 ∨ false c in DIMACS: -6863 -6864 -6865 0 c i = 159 c -2+1 --> -1 c ( b^{3, 159}_2 ∧ b^{3, 159}_1 ∧ -b^{3, 159}_0 ∧ p_477) -> ( b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ b^{3, 160}_0) c in CNF: c -b^{3, 159}_2 ∨ -b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ -p_477 ∨ b^{3, 160}_2 c -b^{3, 159}_2 ∨ -b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ -p_477 ∨ -b^{3, 160}_1 c -b^{3, 159}_2 ∨ -b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ -p_477 ∨ b^{3, 160}_0 c in DIMACS: -6866 -6867 6868 -477 6869 0 -6866 -6867 6868 -477 -6870 0 -6866 -6867 6868 -477 6871 0 c -1+1 --> 0 c ( b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ b^{3, 159}_0 ∧ p_477) -> (-b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ -b^{3, 160}_0) c in CNF: c -b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ -p_477 ∨ -b^{3, 160}_2 c -b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ -p_477 ∨ -b^{3, 160}_1 c -b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ -p_477 ∨ -b^{3, 160}_0 c in DIMACS: -6866 6867 -6868 -477 -6869 0 -6866 6867 -6868 -477 -6870 0 -6866 6867 -6868 -477 -6871 0 c 0+1 --> 1 c (-b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ -b^{3, 159}_0 ∧ p_477) -> (-b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ b^{3, 160}_0) c in CNF: c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ -p_477 ∨ -b^{3, 160}_2 c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ -p_477 ∨ -b^{3, 160}_1 c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ -p_477 ∨ b^{3, 160}_0 c in DIMACS: 6866 6867 6868 -477 -6869 0 6866 6867 6868 -477 -6870 0 6866 6867 6868 -477 6871 0 c 1+1 --> 2 c (-b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ b^{3, 159}_0 ∧ p_477) -> (-b^{3, 160}_2 ∧ b^{3, 160}_1 ∧ -b^{3, 160}_0) c in CNF: c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ -p_477 ∨ -b^{3, 160}_2 c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ -p_477 ∨ b^{3, 160}_1 c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ -p_477 ∨ -b^{3, 160}_0 c in DIMACS: 6866 6867 -6868 -477 -6869 0 6866 6867 -6868 -477 6870 0 6866 6867 -6868 -477 -6871 0 c 2+1 --> break c (-b^{3, 159}_2 ∧ b^{3, 159}_1 ∧ -b^{3, 159}_0 ∧ p_477) -> break c in CNF: c b^{3, 159}_2 ∨ -b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ -p_477 ∨ break c in DIMACS: 6866 -6867 6868 -477 1162 0 c 2-1 --> 1 c (-b^{3, 159}_2 ∧ b^{3, 159}_1 ∧ -b^{3, 159}_0 ∧ -p_477) -> (-b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ b^{3, 160}_0) c in CNF: c b^{3, 159}_2 ∨ -b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ p_477 ∨ -b^{3, 160}_2 c b^{3, 159}_2 ∨ -b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ p_477 ∨ -b^{3, 160}_1 c b^{3, 159}_2 ∨ -b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ p_477 ∨ b^{3, 160}_0 c in DIMACS: 6866 -6867 6868 477 -6869 0 6866 -6867 6868 477 -6870 0 6866 -6867 6868 477 6871 0 c 1-1 --> 0 c (-b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ b^{3, 159}_0 ∧ -p_477) -> (-b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ -b^{3, 160}_0) c in CNF: c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ p_477 ∨ -b^{3, 160}_2 c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ p_477 ∨ -b^{3, 160}_1 c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ p_477 ∨ -b^{3, 160}_0 c in DIMACS: 6866 6867 -6868 477 -6869 0 6866 6867 -6868 477 -6870 0 6866 6867 -6868 477 -6871 0 c 0-1 --> -1 c (-b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ -b^{3, 159}_0 ∧ -p_477) -> ( b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ b^{3, 160}_0) c in CNF: c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ p_477 ∨ b^{3, 160}_2 c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ p_477 ∨ -b^{3, 160}_1 c b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ p_477 ∨ b^{3, 160}_0 c in DIMACS: 6866 6867 6868 477 6869 0 6866 6867 6868 477 -6870 0 6866 6867 6868 477 6871 0 c -1-1 --> -2 c ( b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ b^{3, 159}_0 ∧ -p_477) -> ( b^{3, 160}_2 ∧ b^{3, 160}_1 ∧ -b^{3, 160}_0) c in CNF: c -b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ p_477 ∨ b^{3, 160}_2 c -b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ p_477 ∨ b^{3, 160}_1 c -b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ p_477 ∨ -b^{3, 160}_0 c in DIMACS: -6866 6867 -6868 477 6869 0 -6866 6867 -6868 477 6870 0 -6866 6867 -6868 477 -6871 0 c -2-1 --> break c ( b^{3, 159}_2 ∧ b^{3, 159}_1 ∧ -b^{3, 159}_0 ∧ -p_477) -> break c in CNF: c -b^{3, 159}_2 ∨ -b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ p_477 ∨ break c in DIMACS: -6866 -6867 6868 477 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 159}_2 ∧ -b^{3, 159}_1 ∧ -b^{3, 159}_0 ∧ true) c in CNF: c -b^{3, 159}_2 ∨ b^{3, 159}_1 ∨ b^{3, 159}_0 ∨ false c in DIMACS: -6866 6867 6868 0 c 3 does not represent an automaton state. c -(-b^{3, 159}_2 ∧ b^{3, 159}_1 ∧ b^{3, 159}_0 ∧ true) c in CNF: c b^{3, 159}_2 ∨ -b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ false c in DIMACS: 6866 -6867 -6868 0 c -3 does not represent an automaton state. c -( b^{3, 159}_2 ∧ b^{3, 159}_1 ∧ b^{3, 159}_0 ∧ true) c in CNF: c -b^{3, 159}_2 ∨ -b^{3, 159}_1 ∨ -b^{3, 159}_0 ∨ false c in DIMACS: -6866 -6867 -6868 0 c i = 160 c -2+1 --> -1 c ( b^{3, 160}_2 ∧ b^{3, 160}_1 ∧ -b^{3, 160}_0 ∧ p_480) -> ( b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ b^{3, 161}_0) c in CNF: c -b^{3, 160}_2 ∨ -b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ -p_480 ∨ b^{3, 161}_2 c -b^{3, 160}_2 ∨ -b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ -p_480 ∨ -b^{3, 161}_1 c -b^{3, 160}_2 ∨ -b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ -p_480 ∨ b^{3, 161}_0 c in DIMACS: -6869 -6870 6871 -480 6872 0 -6869 -6870 6871 -480 -6873 0 -6869 -6870 6871 -480 6874 0 c -1+1 --> 0 c ( b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ b^{3, 160}_0 ∧ p_480) -> (-b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ -b^{3, 161}_0) c in CNF: c -b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ -p_480 ∨ -b^{3, 161}_2 c -b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ -p_480 ∨ -b^{3, 161}_1 c -b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ -p_480 ∨ -b^{3, 161}_0 c in DIMACS: -6869 6870 -6871 -480 -6872 0 -6869 6870 -6871 -480 -6873 0 -6869 6870 -6871 -480 -6874 0 c 0+1 --> 1 c (-b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ -b^{3, 160}_0 ∧ p_480) -> (-b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ b^{3, 161}_0) c in CNF: c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ -p_480 ∨ -b^{3, 161}_2 c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ -p_480 ∨ -b^{3, 161}_1 c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ -p_480 ∨ b^{3, 161}_0 c in DIMACS: 6869 6870 6871 -480 -6872 0 6869 6870 6871 -480 -6873 0 6869 6870 6871 -480 6874 0 c 1+1 --> 2 c (-b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ b^{3, 160}_0 ∧ p_480) -> (-b^{3, 161}_2 ∧ b^{3, 161}_1 ∧ -b^{3, 161}_0) c in CNF: c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ -p_480 ∨ -b^{3, 161}_2 c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ -p_480 ∨ b^{3, 161}_1 c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ -p_480 ∨ -b^{3, 161}_0 c in DIMACS: 6869 6870 -6871 -480 -6872 0 6869 6870 -6871 -480 6873 0 6869 6870 -6871 -480 -6874 0 c 2+1 --> break c (-b^{3, 160}_2 ∧ b^{3, 160}_1 ∧ -b^{3, 160}_0 ∧ p_480) -> break c in CNF: c b^{3, 160}_2 ∨ -b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ -p_480 ∨ break c in DIMACS: 6869 -6870 6871 -480 1162 0 c 2-1 --> 1 c (-b^{3, 160}_2 ∧ b^{3, 160}_1 ∧ -b^{3, 160}_0 ∧ -p_480) -> (-b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ b^{3, 161}_0) c in CNF: c b^{3, 160}_2 ∨ -b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ p_480 ∨ -b^{3, 161}_2 c b^{3, 160}_2 ∨ -b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ p_480 ∨ -b^{3, 161}_1 c b^{3, 160}_2 ∨ -b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ p_480 ∨ b^{3, 161}_0 c in DIMACS: 6869 -6870 6871 480 -6872 0 6869 -6870 6871 480 -6873 0 6869 -6870 6871 480 6874 0 c 1-1 --> 0 c (-b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ b^{3, 160}_0 ∧ -p_480) -> (-b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ -b^{3, 161}_0) c in CNF: c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ p_480 ∨ -b^{3, 161}_2 c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ p_480 ∨ -b^{3, 161}_1 c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ p_480 ∨ -b^{3, 161}_0 c in DIMACS: 6869 6870 -6871 480 -6872 0 6869 6870 -6871 480 -6873 0 6869 6870 -6871 480 -6874 0 c 0-1 --> -1 c (-b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ -b^{3, 160}_0 ∧ -p_480) -> ( b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ b^{3, 161}_0) c in CNF: c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ p_480 ∨ b^{3, 161}_2 c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ p_480 ∨ -b^{3, 161}_1 c b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ p_480 ∨ b^{3, 161}_0 c in DIMACS: 6869 6870 6871 480 6872 0 6869 6870 6871 480 -6873 0 6869 6870 6871 480 6874 0 c -1-1 --> -2 c ( b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ b^{3, 160}_0 ∧ -p_480) -> ( b^{3, 161}_2 ∧ b^{3, 161}_1 ∧ -b^{3, 161}_0) c in CNF: c -b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ p_480 ∨ b^{3, 161}_2 c -b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ p_480 ∨ b^{3, 161}_1 c -b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ p_480 ∨ -b^{3, 161}_0 c in DIMACS: -6869 6870 -6871 480 6872 0 -6869 6870 -6871 480 6873 0 -6869 6870 -6871 480 -6874 0 c -2-1 --> break c ( b^{3, 160}_2 ∧ b^{3, 160}_1 ∧ -b^{3, 160}_0 ∧ -p_480) -> break c in CNF: c -b^{3, 160}_2 ∨ -b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ p_480 ∨ break c in DIMACS: -6869 -6870 6871 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 160}_2 ∧ -b^{3, 160}_1 ∧ -b^{3, 160}_0 ∧ true) c in CNF: c -b^{3, 160}_2 ∨ b^{3, 160}_1 ∨ b^{3, 160}_0 ∨ false c in DIMACS: -6869 6870 6871 0 c 3 does not represent an automaton state. c -(-b^{3, 160}_2 ∧ b^{3, 160}_1 ∧ b^{3, 160}_0 ∧ true) c in CNF: c b^{3, 160}_2 ∨ -b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ false c in DIMACS: 6869 -6870 -6871 0 c -3 does not represent an automaton state. c -( b^{3, 160}_2 ∧ b^{3, 160}_1 ∧ b^{3, 160}_0 ∧ true) c in CNF: c -b^{3, 160}_2 ∨ -b^{3, 160}_1 ∨ -b^{3, 160}_0 ∨ false c in DIMACS: -6869 -6870 -6871 0 c i = 161 c -2+1 --> -1 c ( b^{3, 161}_2 ∧ b^{3, 161}_1 ∧ -b^{3, 161}_0 ∧ p_483) -> ( b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ b^{3, 162}_0) c in CNF: c -b^{3, 161}_2 ∨ -b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ -p_483 ∨ b^{3, 162}_2 c -b^{3, 161}_2 ∨ -b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ -p_483 ∨ -b^{3, 162}_1 c -b^{3, 161}_2 ∨ -b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ -p_483 ∨ b^{3, 162}_0 c in DIMACS: -6872 -6873 6874 -483 6875 0 -6872 -6873 6874 -483 -6876 0 -6872 -6873 6874 -483 6877 0 c -1+1 --> 0 c ( b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ b^{3, 161}_0 ∧ p_483) -> (-b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ -b^{3, 162}_0) c in CNF: c -b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ -p_483 ∨ -b^{3, 162}_2 c -b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ -p_483 ∨ -b^{3, 162}_1 c -b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ -p_483 ∨ -b^{3, 162}_0 c in DIMACS: -6872 6873 -6874 -483 -6875 0 -6872 6873 -6874 -483 -6876 0 -6872 6873 -6874 -483 -6877 0 c 0+1 --> 1 c (-b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ -b^{3, 161}_0 ∧ p_483) -> (-b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ b^{3, 162}_0) c in CNF: c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ -p_483 ∨ -b^{3, 162}_2 c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ -p_483 ∨ -b^{3, 162}_1 c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ -p_483 ∨ b^{3, 162}_0 c in DIMACS: 6872 6873 6874 -483 -6875 0 6872 6873 6874 -483 -6876 0 6872 6873 6874 -483 6877 0 c 1+1 --> 2 c (-b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ b^{3, 161}_0 ∧ p_483) -> (-b^{3, 162}_2 ∧ b^{3, 162}_1 ∧ -b^{3, 162}_0) c in CNF: c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ -p_483 ∨ -b^{3, 162}_2 c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ -p_483 ∨ b^{3, 162}_1 c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ -p_483 ∨ -b^{3, 162}_0 c in DIMACS: 6872 6873 -6874 -483 -6875 0 6872 6873 -6874 -483 6876 0 6872 6873 -6874 -483 -6877 0 c 2+1 --> break c (-b^{3, 161}_2 ∧ b^{3, 161}_1 ∧ -b^{3, 161}_0 ∧ p_483) -> break c in CNF: c b^{3, 161}_2 ∨ -b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ -p_483 ∨ break c in DIMACS: 6872 -6873 6874 -483 1162 0 c 2-1 --> 1 c (-b^{3, 161}_2 ∧ b^{3, 161}_1 ∧ -b^{3, 161}_0 ∧ -p_483) -> (-b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ b^{3, 162}_0) c in CNF: c b^{3, 161}_2 ∨ -b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ p_483 ∨ -b^{3, 162}_2 c b^{3, 161}_2 ∨ -b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ p_483 ∨ -b^{3, 162}_1 c b^{3, 161}_2 ∨ -b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ p_483 ∨ b^{3, 162}_0 c in DIMACS: 6872 -6873 6874 483 -6875 0 6872 -6873 6874 483 -6876 0 6872 -6873 6874 483 6877 0 c 1-1 --> 0 c (-b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ b^{3, 161}_0 ∧ -p_483) -> (-b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ -b^{3, 162}_0) c in CNF: c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ p_483 ∨ -b^{3, 162}_2 c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ p_483 ∨ -b^{3, 162}_1 c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ p_483 ∨ -b^{3, 162}_0 c in DIMACS: 6872 6873 -6874 483 -6875 0 6872 6873 -6874 483 -6876 0 6872 6873 -6874 483 -6877 0 c 0-1 --> -1 c (-b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ -b^{3, 161}_0 ∧ -p_483) -> ( b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ b^{3, 162}_0) c in CNF: c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ p_483 ∨ b^{3, 162}_2 c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ p_483 ∨ -b^{3, 162}_1 c b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ p_483 ∨ b^{3, 162}_0 c in DIMACS: 6872 6873 6874 483 6875 0 6872 6873 6874 483 -6876 0 6872 6873 6874 483 6877 0 c -1-1 --> -2 c ( b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ b^{3, 161}_0 ∧ -p_483) -> ( b^{3, 162}_2 ∧ b^{3, 162}_1 ∧ -b^{3, 162}_0) c in CNF: c -b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ p_483 ∨ b^{3, 162}_2 c -b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ p_483 ∨ b^{3, 162}_1 c -b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ p_483 ∨ -b^{3, 162}_0 c in DIMACS: -6872 6873 -6874 483 6875 0 -6872 6873 -6874 483 6876 0 -6872 6873 -6874 483 -6877 0 c -2-1 --> break c ( b^{3, 161}_2 ∧ b^{3, 161}_1 ∧ -b^{3, 161}_0 ∧ -p_483) -> break c in CNF: c -b^{3, 161}_2 ∨ -b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ p_483 ∨ break c in DIMACS: -6872 -6873 6874 483 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 161}_2 ∧ -b^{3, 161}_1 ∧ -b^{3, 161}_0 ∧ true) c in CNF: c -b^{3, 161}_2 ∨ b^{3, 161}_1 ∨ b^{3, 161}_0 ∨ false c in DIMACS: -6872 6873 6874 0 c 3 does not represent an automaton state. c -(-b^{3, 161}_2 ∧ b^{3, 161}_1 ∧ b^{3, 161}_0 ∧ true) c in CNF: c b^{3, 161}_2 ∨ -b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ false c in DIMACS: 6872 -6873 -6874 0 c -3 does not represent an automaton state. c -( b^{3, 161}_2 ∧ b^{3, 161}_1 ∧ b^{3, 161}_0 ∧ true) c in CNF: c -b^{3, 161}_2 ∨ -b^{3, 161}_1 ∨ -b^{3, 161}_0 ∨ false c in DIMACS: -6872 -6873 -6874 0 c i = 162 c -2+1 --> -1 c ( b^{3, 162}_2 ∧ b^{3, 162}_1 ∧ -b^{3, 162}_0 ∧ p_486) -> ( b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ b^{3, 163}_0) c in CNF: c -b^{3, 162}_2 ∨ -b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ -p_486 ∨ b^{3, 163}_2 c -b^{3, 162}_2 ∨ -b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ -p_486 ∨ -b^{3, 163}_1 c -b^{3, 162}_2 ∨ -b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ -p_486 ∨ b^{3, 163}_0 c in DIMACS: -6875 -6876 6877 -486 6878 0 -6875 -6876 6877 -486 -6879 0 -6875 -6876 6877 -486 6880 0 c -1+1 --> 0 c ( b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ b^{3, 162}_0 ∧ p_486) -> (-b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ -b^{3, 163}_0) c in CNF: c -b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ -p_486 ∨ -b^{3, 163}_2 c -b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ -p_486 ∨ -b^{3, 163}_1 c -b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ -p_486 ∨ -b^{3, 163}_0 c in DIMACS: -6875 6876 -6877 -486 -6878 0 -6875 6876 -6877 -486 -6879 0 -6875 6876 -6877 -486 -6880 0 c 0+1 --> 1 c (-b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ -b^{3, 162}_0 ∧ p_486) -> (-b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ b^{3, 163}_0) c in CNF: c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ -p_486 ∨ -b^{3, 163}_2 c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ -p_486 ∨ -b^{3, 163}_1 c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ -p_486 ∨ b^{3, 163}_0 c in DIMACS: 6875 6876 6877 -486 -6878 0 6875 6876 6877 -486 -6879 0 6875 6876 6877 -486 6880 0 c 1+1 --> 2 c (-b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ b^{3, 162}_0 ∧ p_486) -> (-b^{3, 163}_2 ∧ b^{3, 163}_1 ∧ -b^{3, 163}_0) c in CNF: c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ -p_486 ∨ -b^{3, 163}_2 c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ -p_486 ∨ b^{3, 163}_1 c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ -p_486 ∨ -b^{3, 163}_0 c in DIMACS: 6875 6876 -6877 -486 -6878 0 6875 6876 -6877 -486 6879 0 6875 6876 -6877 -486 -6880 0 c 2+1 --> break c (-b^{3, 162}_2 ∧ b^{3, 162}_1 ∧ -b^{3, 162}_0 ∧ p_486) -> break c in CNF: c b^{3, 162}_2 ∨ -b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ -p_486 ∨ break c in DIMACS: 6875 -6876 6877 -486 1162 0 c 2-1 --> 1 c (-b^{3, 162}_2 ∧ b^{3, 162}_1 ∧ -b^{3, 162}_0 ∧ -p_486) -> (-b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ b^{3, 163}_0) c in CNF: c b^{3, 162}_2 ∨ -b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ p_486 ∨ -b^{3, 163}_2 c b^{3, 162}_2 ∨ -b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ p_486 ∨ -b^{3, 163}_1 c b^{3, 162}_2 ∨ -b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ p_486 ∨ b^{3, 163}_0 c in DIMACS: 6875 -6876 6877 486 -6878 0 6875 -6876 6877 486 -6879 0 6875 -6876 6877 486 6880 0 c 1-1 --> 0 c (-b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ b^{3, 162}_0 ∧ -p_486) -> (-b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ -b^{3, 163}_0) c in CNF: c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ p_486 ∨ -b^{3, 163}_2 c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ p_486 ∨ -b^{3, 163}_1 c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ p_486 ∨ -b^{3, 163}_0 c in DIMACS: 6875 6876 -6877 486 -6878 0 6875 6876 -6877 486 -6879 0 6875 6876 -6877 486 -6880 0 c 0-1 --> -1 c (-b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ -b^{3, 162}_0 ∧ -p_486) -> ( b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ b^{3, 163}_0) c in CNF: c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ p_486 ∨ b^{3, 163}_2 c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ p_486 ∨ -b^{3, 163}_1 c b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ p_486 ∨ b^{3, 163}_0 c in DIMACS: 6875 6876 6877 486 6878 0 6875 6876 6877 486 -6879 0 6875 6876 6877 486 6880 0 c -1-1 --> -2 c ( b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ b^{3, 162}_0 ∧ -p_486) -> ( b^{3, 163}_2 ∧ b^{3, 163}_1 ∧ -b^{3, 163}_0) c in CNF: c -b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ p_486 ∨ b^{3, 163}_2 c -b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ p_486 ∨ b^{3, 163}_1 c -b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ p_486 ∨ -b^{3, 163}_0 c in DIMACS: -6875 6876 -6877 486 6878 0 -6875 6876 -6877 486 6879 0 -6875 6876 -6877 486 -6880 0 c -2-1 --> break c ( b^{3, 162}_2 ∧ b^{3, 162}_1 ∧ -b^{3, 162}_0 ∧ -p_486) -> break c in CNF: c -b^{3, 162}_2 ∨ -b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ p_486 ∨ break c in DIMACS: -6875 -6876 6877 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 162}_2 ∧ -b^{3, 162}_1 ∧ -b^{3, 162}_0 ∧ true) c in CNF: c -b^{3, 162}_2 ∨ b^{3, 162}_1 ∨ b^{3, 162}_0 ∨ false c in DIMACS: -6875 6876 6877 0 c 3 does not represent an automaton state. c -(-b^{3, 162}_2 ∧ b^{3, 162}_1 ∧ b^{3, 162}_0 ∧ true) c in CNF: c b^{3, 162}_2 ∨ -b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ false c in DIMACS: 6875 -6876 -6877 0 c -3 does not represent an automaton state. c -( b^{3, 162}_2 ∧ b^{3, 162}_1 ∧ b^{3, 162}_0 ∧ true) c in CNF: c -b^{3, 162}_2 ∨ -b^{3, 162}_1 ∨ -b^{3, 162}_0 ∨ false c in DIMACS: -6875 -6876 -6877 0 c i = 163 c -2+1 --> -1 c ( b^{3, 163}_2 ∧ b^{3, 163}_1 ∧ -b^{3, 163}_0 ∧ p_489) -> ( b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ b^{3, 164}_0) c in CNF: c -b^{3, 163}_2 ∨ -b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ -p_489 ∨ b^{3, 164}_2 c -b^{3, 163}_2 ∨ -b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ -p_489 ∨ -b^{3, 164}_1 c -b^{3, 163}_2 ∨ -b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ -p_489 ∨ b^{3, 164}_0 c in DIMACS: -6878 -6879 6880 -489 6881 0 -6878 -6879 6880 -489 -6882 0 -6878 -6879 6880 -489 6883 0 c -1+1 --> 0 c ( b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ b^{3, 163}_0 ∧ p_489) -> (-b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ -b^{3, 164}_0) c in CNF: c -b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ -p_489 ∨ -b^{3, 164}_2 c -b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ -p_489 ∨ -b^{3, 164}_1 c -b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ -p_489 ∨ -b^{3, 164}_0 c in DIMACS: -6878 6879 -6880 -489 -6881 0 -6878 6879 -6880 -489 -6882 0 -6878 6879 -6880 -489 -6883 0 c 0+1 --> 1 c (-b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ -b^{3, 163}_0 ∧ p_489) -> (-b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ b^{3, 164}_0) c in CNF: c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ -p_489 ∨ -b^{3, 164}_2 c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ -p_489 ∨ -b^{3, 164}_1 c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ -p_489 ∨ b^{3, 164}_0 c in DIMACS: 6878 6879 6880 -489 -6881 0 6878 6879 6880 -489 -6882 0 6878 6879 6880 -489 6883 0 c 1+1 --> 2 c (-b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ b^{3, 163}_0 ∧ p_489) -> (-b^{3, 164}_2 ∧ b^{3, 164}_1 ∧ -b^{3, 164}_0) c in CNF: c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ -p_489 ∨ -b^{3, 164}_2 c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ -p_489 ∨ b^{3, 164}_1 c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ -p_489 ∨ -b^{3, 164}_0 c in DIMACS: 6878 6879 -6880 -489 -6881 0 6878 6879 -6880 -489 6882 0 6878 6879 -6880 -489 -6883 0 c 2+1 --> break c (-b^{3, 163}_2 ∧ b^{3, 163}_1 ∧ -b^{3, 163}_0 ∧ p_489) -> break c in CNF: c b^{3, 163}_2 ∨ -b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ -p_489 ∨ break c in DIMACS: 6878 -6879 6880 -489 1162 0 c 2-1 --> 1 c (-b^{3, 163}_2 ∧ b^{3, 163}_1 ∧ -b^{3, 163}_0 ∧ -p_489) -> (-b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ b^{3, 164}_0) c in CNF: c b^{3, 163}_2 ∨ -b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ p_489 ∨ -b^{3, 164}_2 c b^{3, 163}_2 ∨ -b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ p_489 ∨ -b^{3, 164}_1 c b^{3, 163}_2 ∨ -b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ p_489 ∨ b^{3, 164}_0 c in DIMACS: 6878 -6879 6880 489 -6881 0 6878 -6879 6880 489 -6882 0 6878 -6879 6880 489 6883 0 c 1-1 --> 0 c (-b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ b^{3, 163}_0 ∧ -p_489) -> (-b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ -b^{3, 164}_0) c in CNF: c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ p_489 ∨ -b^{3, 164}_2 c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ p_489 ∨ -b^{3, 164}_1 c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ p_489 ∨ -b^{3, 164}_0 c in DIMACS: 6878 6879 -6880 489 -6881 0 6878 6879 -6880 489 -6882 0 6878 6879 -6880 489 -6883 0 c 0-1 --> -1 c (-b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ -b^{3, 163}_0 ∧ -p_489) -> ( b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ b^{3, 164}_0) c in CNF: c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ p_489 ∨ b^{3, 164}_2 c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ p_489 ∨ -b^{3, 164}_1 c b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ p_489 ∨ b^{3, 164}_0 c in DIMACS: 6878 6879 6880 489 6881 0 6878 6879 6880 489 -6882 0 6878 6879 6880 489 6883 0 c -1-1 --> -2 c ( b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ b^{3, 163}_0 ∧ -p_489) -> ( b^{3, 164}_2 ∧ b^{3, 164}_1 ∧ -b^{3, 164}_0) c in CNF: c -b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ p_489 ∨ b^{3, 164}_2 c -b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ p_489 ∨ b^{3, 164}_1 c -b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ p_489 ∨ -b^{3, 164}_0 c in DIMACS: -6878 6879 -6880 489 6881 0 -6878 6879 -6880 489 6882 0 -6878 6879 -6880 489 -6883 0 c -2-1 --> break c ( b^{3, 163}_2 ∧ b^{3, 163}_1 ∧ -b^{3, 163}_0 ∧ -p_489) -> break c in CNF: c -b^{3, 163}_2 ∨ -b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ p_489 ∨ break c in DIMACS: -6878 -6879 6880 489 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 163}_2 ∧ -b^{3, 163}_1 ∧ -b^{3, 163}_0 ∧ true) c in CNF: c -b^{3, 163}_2 ∨ b^{3, 163}_1 ∨ b^{3, 163}_0 ∨ false c in DIMACS: -6878 6879 6880 0 c 3 does not represent an automaton state. c -(-b^{3, 163}_2 ∧ b^{3, 163}_1 ∧ b^{3, 163}_0 ∧ true) c in CNF: c b^{3, 163}_2 ∨ -b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ false c in DIMACS: 6878 -6879 -6880 0 c -3 does not represent an automaton state. c -( b^{3, 163}_2 ∧ b^{3, 163}_1 ∧ b^{3, 163}_0 ∧ true) c in CNF: c -b^{3, 163}_2 ∨ -b^{3, 163}_1 ∨ -b^{3, 163}_0 ∨ false c in DIMACS: -6878 -6879 -6880 0 c i = 164 c -2+1 --> -1 c ( b^{3, 164}_2 ∧ b^{3, 164}_1 ∧ -b^{3, 164}_0 ∧ p_492) -> ( b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ b^{3, 165}_0) c in CNF: c -b^{3, 164}_2 ∨ -b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ -p_492 ∨ b^{3, 165}_2 c -b^{3, 164}_2 ∨ -b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ -p_492 ∨ -b^{3, 165}_1 c -b^{3, 164}_2 ∨ -b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ -p_492 ∨ b^{3, 165}_0 c in DIMACS: -6881 -6882 6883 -492 6884 0 -6881 -6882 6883 -492 -6885 0 -6881 -6882 6883 -492 6886 0 c -1+1 --> 0 c ( b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ b^{3, 164}_0 ∧ p_492) -> (-b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ -b^{3, 165}_0) c in CNF: c -b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ -p_492 ∨ -b^{3, 165}_2 c -b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ -p_492 ∨ -b^{3, 165}_1 c -b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ -p_492 ∨ -b^{3, 165}_0 c in DIMACS: -6881 6882 -6883 -492 -6884 0 -6881 6882 -6883 -492 -6885 0 -6881 6882 -6883 -492 -6886 0 c 0+1 --> 1 c (-b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ -b^{3, 164}_0 ∧ p_492) -> (-b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ b^{3, 165}_0) c in CNF: c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ -p_492 ∨ -b^{3, 165}_2 c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ -p_492 ∨ -b^{3, 165}_1 c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ -p_492 ∨ b^{3, 165}_0 c in DIMACS: 6881 6882 6883 -492 -6884 0 6881 6882 6883 -492 -6885 0 6881 6882 6883 -492 6886 0 c 1+1 --> 2 c (-b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ b^{3, 164}_0 ∧ p_492) -> (-b^{3, 165}_2 ∧ b^{3, 165}_1 ∧ -b^{3, 165}_0) c in CNF: c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ -p_492 ∨ -b^{3, 165}_2 c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ -p_492 ∨ b^{3, 165}_1 c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ -p_492 ∨ -b^{3, 165}_0 c in DIMACS: 6881 6882 -6883 -492 -6884 0 6881 6882 -6883 -492 6885 0 6881 6882 -6883 -492 -6886 0 c 2+1 --> break c (-b^{3, 164}_2 ∧ b^{3, 164}_1 ∧ -b^{3, 164}_0 ∧ p_492) -> break c in CNF: c b^{3, 164}_2 ∨ -b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ -p_492 ∨ break c in DIMACS: 6881 -6882 6883 -492 1162 0 c 2-1 --> 1 c (-b^{3, 164}_2 ∧ b^{3, 164}_1 ∧ -b^{3, 164}_0 ∧ -p_492) -> (-b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ b^{3, 165}_0) c in CNF: c b^{3, 164}_2 ∨ -b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ p_492 ∨ -b^{3, 165}_2 c b^{3, 164}_2 ∨ -b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ p_492 ∨ -b^{3, 165}_1 c b^{3, 164}_2 ∨ -b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ p_492 ∨ b^{3, 165}_0 c in DIMACS: 6881 -6882 6883 492 -6884 0 6881 -6882 6883 492 -6885 0 6881 -6882 6883 492 6886 0 c 1-1 --> 0 c (-b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ b^{3, 164}_0 ∧ -p_492) -> (-b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ -b^{3, 165}_0) c in CNF: c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ p_492 ∨ -b^{3, 165}_2 c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ p_492 ∨ -b^{3, 165}_1 c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ p_492 ∨ -b^{3, 165}_0 c in DIMACS: 6881 6882 -6883 492 -6884 0 6881 6882 -6883 492 -6885 0 6881 6882 -6883 492 -6886 0 c 0-1 --> -1 c (-b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ -b^{3, 164}_0 ∧ -p_492) -> ( b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ b^{3, 165}_0) c in CNF: c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ p_492 ∨ b^{3, 165}_2 c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ p_492 ∨ -b^{3, 165}_1 c b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ p_492 ∨ b^{3, 165}_0 c in DIMACS: 6881 6882 6883 492 6884 0 6881 6882 6883 492 -6885 0 6881 6882 6883 492 6886 0 c -1-1 --> -2 c ( b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ b^{3, 164}_0 ∧ -p_492) -> ( b^{3, 165}_2 ∧ b^{3, 165}_1 ∧ -b^{3, 165}_0) c in CNF: c -b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ p_492 ∨ b^{3, 165}_2 c -b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ p_492 ∨ b^{3, 165}_1 c -b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ p_492 ∨ -b^{3, 165}_0 c in DIMACS: -6881 6882 -6883 492 6884 0 -6881 6882 -6883 492 6885 0 -6881 6882 -6883 492 -6886 0 c -2-1 --> break c ( b^{3, 164}_2 ∧ b^{3, 164}_1 ∧ -b^{3, 164}_0 ∧ -p_492) -> break c in CNF: c -b^{3, 164}_2 ∨ -b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ p_492 ∨ break c in DIMACS: -6881 -6882 6883 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 164}_2 ∧ -b^{3, 164}_1 ∧ -b^{3, 164}_0 ∧ true) c in CNF: c -b^{3, 164}_2 ∨ b^{3, 164}_1 ∨ b^{3, 164}_0 ∨ false c in DIMACS: -6881 6882 6883 0 c 3 does not represent an automaton state. c -(-b^{3, 164}_2 ∧ b^{3, 164}_1 ∧ b^{3, 164}_0 ∧ true) c in CNF: c b^{3, 164}_2 ∨ -b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ false c in DIMACS: 6881 -6882 -6883 0 c -3 does not represent an automaton state. c -( b^{3, 164}_2 ∧ b^{3, 164}_1 ∧ b^{3, 164}_0 ∧ true) c in CNF: c -b^{3, 164}_2 ∨ -b^{3, 164}_1 ∨ -b^{3, 164}_0 ∨ false c in DIMACS: -6881 -6882 -6883 0 c i = 165 c -2+1 --> -1 c ( b^{3, 165}_2 ∧ b^{3, 165}_1 ∧ -b^{3, 165}_0 ∧ p_495) -> ( b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ b^{3, 166}_0) c in CNF: c -b^{3, 165}_2 ∨ -b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ -p_495 ∨ b^{3, 166}_2 c -b^{3, 165}_2 ∨ -b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ -p_495 ∨ -b^{3, 166}_1 c -b^{3, 165}_2 ∨ -b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ -p_495 ∨ b^{3, 166}_0 c in DIMACS: -6884 -6885 6886 -495 6887 0 -6884 -6885 6886 -495 -6888 0 -6884 -6885 6886 -495 6889 0 c -1+1 --> 0 c ( b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ b^{3, 165}_0 ∧ p_495) -> (-b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ -b^{3, 166}_0) c in CNF: c -b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ -p_495 ∨ -b^{3, 166}_2 c -b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ -p_495 ∨ -b^{3, 166}_1 c -b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ -p_495 ∨ -b^{3, 166}_0 c in DIMACS: -6884 6885 -6886 -495 -6887 0 -6884 6885 -6886 -495 -6888 0 -6884 6885 -6886 -495 -6889 0 c 0+1 --> 1 c (-b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ -b^{3, 165}_0 ∧ p_495) -> (-b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ b^{3, 166}_0) c in CNF: c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ -p_495 ∨ -b^{3, 166}_2 c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ -p_495 ∨ -b^{3, 166}_1 c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ -p_495 ∨ b^{3, 166}_0 c in DIMACS: 6884 6885 6886 -495 -6887 0 6884 6885 6886 -495 -6888 0 6884 6885 6886 -495 6889 0 c 1+1 --> 2 c (-b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ b^{3, 165}_0 ∧ p_495) -> (-b^{3, 166}_2 ∧ b^{3, 166}_1 ∧ -b^{3, 166}_0) c in CNF: c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ -p_495 ∨ -b^{3, 166}_2 c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ -p_495 ∨ b^{3, 166}_1 c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ -p_495 ∨ -b^{3, 166}_0 c in DIMACS: 6884 6885 -6886 -495 -6887 0 6884 6885 -6886 -495 6888 0 6884 6885 -6886 -495 -6889 0 c 2+1 --> break c (-b^{3, 165}_2 ∧ b^{3, 165}_1 ∧ -b^{3, 165}_0 ∧ p_495) -> break c in CNF: c b^{3, 165}_2 ∨ -b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ -p_495 ∨ break c in DIMACS: 6884 -6885 6886 -495 1162 0 c 2-1 --> 1 c (-b^{3, 165}_2 ∧ b^{3, 165}_1 ∧ -b^{3, 165}_0 ∧ -p_495) -> (-b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ b^{3, 166}_0) c in CNF: c b^{3, 165}_2 ∨ -b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ p_495 ∨ -b^{3, 166}_2 c b^{3, 165}_2 ∨ -b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ p_495 ∨ -b^{3, 166}_1 c b^{3, 165}_2 ∨ -b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ p_495 ∨ b^{3, 166}_0 c in DIMACS: 6884 -6885 6886 495 -6887 0 6884 -6885 6886 495 -6888 0 6884 -6885 6886 495 6889 0 c 1-1 --> 0 c (-b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ b^{3, 165}_0 ∧ -p_495) -> (-b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ -b^{3, 166}_0) c in CNF: c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ p_495 ∨ -b^{3, 166}_2 c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ p_495 ∨ -b^{3, 166}_1 c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ p_495 ∨ -b^{3, 166}_0 c in DIMACS: 6884 6885 -6886 495 -6887 0 6884 6885 -6886 495 -6888 0 6884 6885 -6886 495 -6889 0 c 0-1 --> -1 c (-b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ -b^{3, 165}_0 ∧ -p_495) -> ( b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ b^{3, 166}_0) c in CNF: c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ p_495 ∨ b^{3, 166}_2 c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ p_495 ∨ -b^{3, 166}_1 c b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ p_495 ∨ b^{3, 166}_0 c in DIMACS: 6884 6885 6886 495 6887 0 6884 6885 6886 495 -6888 0 6884 6885 6886 495 6889 0 c -1-1 --> -2 c ( b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ b^{3, 165}_0 ∧ -p_495) -> ( b^{3, 166}_2 ∧ b^{3, 166}_1 ∧ -b^{3, 166}_0) c in CNF: c -b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ p_495 ∨ b^{3, 166}_2 c -b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ p_495 ∨ b^{3, 166}_1 c -b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ p_495 ∨ -b^{3, 166}_0 c in DIMACS: -6884 6885 -6886 495 6887 0 -6884 6885 -6886 495 6888 0 -6884 6885 -6886 495 -6889 0 c -2-1 --> break c ( b^{3, 165}_2 ∧ b^{3, 165}_1 ∧ -b^{3, 165}_0 ∧ -p_495) -> break c in CNF: c -b^{3, 165}_2 ∨ -b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ p_495 ∨ break c in DIMACS: -6884 -6885 6886 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 165}_2 ∧ -b^{3, 165}_1 ∧ -b^{3, 165}_0 ∧ true) c in CNF: c -b^{3, 165}_2 ∨ b^{3, 165}_1 ∨ b^{3, 165}_0 ∨ false c in DIMACS: -6884 6885 6886 0 c 3 does not represent an automaton state. c -(-b^{3, 165}_2 ∧ b^{3, 165}_1 ∧ b^{3, 165}_0 ∧ true) c in CNF: c b^{3, 165}_2 ∨ -b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ false c in DIMACS: 6884 -6885 -6886 0 c -3 does not represent an automaton state. c -( b^{3, 165}_2 ∧ b^{3, 165}_1 ∧ b^{3, 165}_0 ∧ true) c in CNF: c -b^{3, 165}_2 ∨ -b^{3, 165}_1 ∨ -b^{3, 165}_0 ∨ false c in DIMACS: -6884 -6885 -6886 0 c i = 166 c -2+1 --> -1 c ( b^{3, 166}_2 ∧ b^{3, 166}_1 ∧ -b^{3, 166}_0 ∧ p_498) -> ( b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ b^{3, 167}_0) c in CNF: c -b^{3, 166}_2 ∨ -b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ -p_498 ∨ b^{3, 167}_2 c -b^{3, 166}_2 ∨ -b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ -p_498 ∨ -b^{3, 167}_1 c -b^{3, 166}_2 ∨ -b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ -p_498 ∨ b^{3, 167}_0 c in DIMACS: -6887 -6888 6889 -498 6890 0 -6887 -6888 6889 -498 -6891 0 -6887 -6888 6889 -498 6892 0 c -1+1 --> 0 c ( b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ b^{3, 166}_0 ∧ p_498) -> (-b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ -b^{3, 167}_0) c in CNF: c -b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ -p_498 ∨ -b^{3, 167}_2 c -b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ -p_498 ∨ -b^{3, 167}_1 c -b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ -p_498 ∨ -b^{3, 167}_0 c in DIMACS: -6887 6888 -6889 -498 -6890 0 -6887 6888 -6889 -498 -6891 0 -6887 6888 -6889 -498 -6892 0 c 0+1 --> 1 c (-b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ -b^{3, 166}_0 ∧ p_498) -> (-b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ b^{3, 167}_0) c in CNF: c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ -p_498 ∨ -b^{3, 167}_2 c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ -p_498 ∨ -b^{3, 167}_1 c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ -p_498 ∨ b^{3, 167}_0 c in DIMACS: 6887 6888 6889 -498 -6890 0 6887 6888 6889 -498 -6891 0 6887 6888 6889 -498 6892 0 c 1+1 --> 2 c (-b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ b^{3, 166}_0 ∧ p_498) -> (-b^{3, 167}_2 ∧ b^{3, 167}_1 ∧ -b^{3, 167}_0) c in CNF: c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ -p_498 ∨ -b^{3, 167}_2 c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ -p_498 ∨ b^{3, 167}_1 c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ -p_498 ∨ -b^{3, 167}_0 c in DIMACS: 6887 6888 -6889 -498 -6890 0 6887 6888 -6889 -498 6891 0 6887 6888 -6889 -498 -6892 0 c 2+1 --> break c (-b^{3, 166}_2 ∧ b^{3, 166}_1 ∧ -b^{3, 166}_0 ∧ p_498) -> break c in CNF: c b^{3, 166}_2 ∨ -b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ -p_498 ∨ break c in DIMACS: 6887 -6888 6889 -498 1162 0 c 2-1 --> 1 c (-b^{3, 166}_2 ∧ b^{3, 166}_1 ∧ -b^{3, 166}_0 ∧ -p_498) -> (-b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ b^{3, 167}_0) c in CNF: c b^{3, 166}_2 ∨ -b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ p_498 ∨ -b^{3, 167}_2 c b^{3, 166}_2 ∨ -b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ p_498 ∨ -b^{3, 167}_1 c b^{3, 166}_2 ∨ -b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ p_498 ∨ b^{3, 167}_0 c in DIMACS: 6887 -6888 6889 498 -6890 0 6887 -6888 6889 498 -6891 0 6887 -6888 6889 498 6892 0 c 1-1 --> 0 c (-b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ b^{3, 166}_0 ∧ -p_498) -> (-b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ -b^{3, 167}_0) c in CNF: c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ p_498 ∨ -b^{3, 167}_2 c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ p_498 ∨ -b^{3, 167}_1 c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ p_498 ∨ -b^{3, 167}_0 c in DIMACS: 6887 6888 -6889 498 -6890 0 6887 6888 -6889 498 -6891 0 6887 6888 -6889 498 -6892 0 c 0-1 --> -1 c (-b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ -b^{3, 166}_0 ∧ -p_498) -> ( b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ b^{3, 167}_0) c in CNF: c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ p_498 ∨ b^{3, 167}_2 c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ p_498 ∨ -b^{3, 167}_1 c b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ p_498 ∨ b^{3, 167}_0 c in DIMACS: 6887 6888 6889 498 6890 0 6887 6888 6889 498 -6891 0 6887 6888 6889 498 6892 0 c -1-1 --> -2 c ( b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ b^{3, 166}_0 ∧ -p_498) -> ( b^{3, 167}_2 ∧ b^{3, 167}_1 ∧ -b^{3, 167}_0) c in CNF: c -b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ p_498 ∨ b^{3, 167}_2 c -b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ p_498 ∨ b^{3, 167}_1 c -b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ p_498 ∨ -b^{3, 167}_0 c in DIMACS: -6887 6888 -6889 498 6890 0 -6887 6888 -6889 498 6891 0 -6887 6888 -6889 498 -6892 0 c -2-1 --> break c ( b^{3, 166}_2 ∧ b^{3, 166}_1 ∧ -b^{3, 166}_0 ∧ -p_498) -> break c in CNF: c -b^{3, 166}_2 ∨ -b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ p_498 ∨ break c in DIMACS: -6887 -6888 6889 498 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 166}_2 ∧ -b^{3, 166}_1 ∧ -b^{3, 166}_0 ∧ true) c in CNF: c -b^{3, 166}_2 ∨ b^{3, 166}_1 ∨ b^{3, 166}_0 ∨ false c in DIMACS: -6887 6888 6889 0 c 3 does not represent an automaton state. c -(-b^{3, 166}_2 ∧ b^{3, 166}_1 ∧ b^{3, 166}_0 ∧ true) c in CNF: c b^{3, 166}_2 ∨ -b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ false c in DIMACS: 6887 -6888 -6889 0 c -3 does not represent an automaton state. c -( b^{3, 166}_2 ∧ b^{3, 166}_1 ∧ b^{3, 166}_0 ∧ true) c in CNF: c -b^{3, 166}_2 ∨ -b^{3, 166}_1 ∨ -b^{3, 166}_0 ∨ false c in DIMACS: -6887 -6888 -6889 0 c i = 167 c -2+1 --> -1 c ( b^{3, 167}_2 ∧ b^{3, 167}_1 ∧ -b^{3, 167}_0 ∧ p_501) -> ( b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ b^{3, 168}_0) c in CNF: c -b^{3, 167}_2 ∨ -b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ -p_501 ∨ b^{3, 168}_2 c -b^{3, 167}_2 ∨ -b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ -p_501 ∨ -b^{3, 168}_1 c -b^{3, 167}_2 ∨ -b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ -p_501 ∨ b^{3, 168}_0 c in DIMACS: -6890 -6891 6892 -501 6893 0 -6890 -6891 6892 -501 -6894 0 -6890 -6891 6892 -501 6895 0 c -1+1 --> 0 c ( b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ b^{3, 167}_0 ∧ p_501) -> (-b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ -b^{3, 168}_0) c in CNF: c -b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ -p_501 ∨ -b^{3, 168}_2 c -b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ -p_501 ∨ -b^{3, 168}_1 c -b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ -p_501 ∨ -b^{3, 168}_0 c in DIMACS: -6890 6891 -6892 -501 -6893 0 -6890 6891 -6892 -501 -6894 0 -6890 6891 -6892 -501 -6895 0 c 0+1 --> 1 c (-b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ -b^{3, 167}_0 ∧ p_501) -> (-b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ b^{3, 168}_0) c in CNF: c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ -p_501 ∨ -b^{3, 168}_2 c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ -p_501 ∨ -b^{3, 168}_1 c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ -p_501 ∨ b^{3, 168}_0 c in DIMACS: 6890 6891 6892 -501 -6893 0 6890 6891 6892 -501 -6894 0 6890 6891 6892 -501 6895 0 c 1+1 --> 2 c (-b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ b^{3, 167}_0 ∧ p_501) -> (-b^{3, 168}_2 ∧ b^{3, 168}_1 ∧ -b^{3, 168}_0) c in CNF: c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ -p_501 ∨ -b^{3, 168}_2 c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ -p_501 ∨ b^{3, 168}_1 c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ -p_501 ∨ -b^{3, 168}_0 c in DIMACS: 6890 6891 -6892 -501 -6893 0 6890 6891 -6892 -501 6894 0 6890 6891 -6892 -501 -6895 0 c 2+1 --> break c (-b^{3, 167}_2 ∧ b^{3, 167}_1 ∧ -b^{3, 167}_0 ∧ p_501) -> break c in CNF: c b^{3, 167}_2 ∨ -b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ -p_501 ∨ break c in DIMACS: 6890 -6891 6892 -501 1162 0 c 2-1 --> 1 c (-b^{3, 167}_2 ∧ b^{3, 167}_1 ∧ -b^{3, 167}_0 ∧ -p_501) -> (-b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ b^{3, 168}_0) c in CNF: c b^{3, 167}_2 ∨ -b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ p_501 ∨ -b^{3, 168}_2 c b^{3, 167}_2 ∨ -b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ p_501 ∨ -b^{3, 168}_1 c b^{3, 167}_2 ∨ -b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ p_501 ∨ b^{3, 168}_0 c in DIMACS: 6890 -6891 6892 501 -6893 0 6890 -6891 6892 501 -6894 0 6890 -6891 6892 501 6895 0 c 1-1 --> 0 c (-b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ b^{3, 167}_0 ∧ -p_501) -> (-b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ -b^{3, 168}_0) c in CNF: c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ p_501 ∨ -b^{3, 168}_2 c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ p_501 ∨ -b^{3, 168}_1 c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ p_501 ∨ -b^{3, 168}_0 c in DIMACS: 6890 6891 -6892 501 -6893 0 6890 6891 -6892 501 -6894 0 6890 6891 -6892 501 -6895 0 c 0-1 --> -1 c (-b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ -b^{3, 167}_0 ∧ -p_501) -> ( b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ b^{3, 168}_0) c in CNF: c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ p_501 ∨ b^{3, 168}_2 c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ p_501 ∨ -b^{3, 168}_1 c b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ p_501 ∨ b^{3, 168}_0 c in DIMACS: 6890 6891 6892 501 6893 0 6890 6891 6892 501 -6894 0 6890 6891 6892 501 6895 0 c -1-1 --> -2 c ( b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ b^{3, 167}_0 ∧ -p_501) -> ( b^{3, 168}_2 ∧ b^{3, 168}_1 ∧ -b^{3, 168}_0) c in CNF: c -b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ p_501 ∨ b^{3, 168}_2 c -b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ p_501 ∨ b^{3, 168}_1 c -b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ p_501 ∨ -b^{3, 168}_0 c in DIMACS: -6890 6891 -6892 501 6893 0 -6890 6891 -6892 501 6894 0 -6890 6891 -6892 501 -6895 0 c -2-1 --> break c ( b^{3, 167}_2 ∧ b^{3, 167}_1 ∧ -b^{3, 167}_0 ∧ -p_501) -> break c in CNF: c -b^{3, 167}_2 ∨ -b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ p_501 ∨ break c in DIMACS: -6890 -6891 6892 501 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 167}_2 ∧ -b^{3, 167}_1 ∧ -b^{3, 167}_0 ∧ true) c in CNF: c -b^{3, 167}_2 ∨ b^{3, 167}_1 ∨ b^{3, 167}_0 ∨ false c in DIMACS: -6890 6891 6892 0 c 3 does not represent an automaton state. c -(-b^{3, 167}_2 ∧ b^{3, 167}_1 ∧ b^{3, 167}_0 ∧ true) c in CNF: c b^{3, 167}_2 ∨ -b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ false c in DIMACS: 6890 -6891 -6892 0 c -3 does not represent an automaton state. c -( b^{3, 167}_2 ∧ b^{3, 167}_1 ∧ b^{3, 167}_0 ∧ true) c in CNF: c -b^{3, 167}_2 ∨ -b^{3, 167}_1 ∨ -b^{3, 167}_0 ∨ false c in DIMACS: -6890 -6891 -6892 0 c i = 168 c -2+1 --> -1 c ( b^{3, 168}_2 ∧ b^{3, 168}_1 ∧ -b^{3, 168}_0 ∧ p_504) -> ( b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ b^{3, 169}_0) c in CNF: c -b^{3, 168}_2 ∨ -b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ -p_504 ∨ b^{3, 169}_2 c -b^{3, 168}_2 ∨ -b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ -p_504 ∨ -b^{3, 169}_1 c -b^{3, 168}_2 ∨ -b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ -p_504 ∨ b^{3, 169}_0 c in DIMACS: -6893 -6894 6895 -504 6896 0 -6893 -6894 6895 -504 -6897 0 -6893 -6894 6895 -504 6898 0 c -1+1 --> 0 c ( b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ b^{3, 168}_0 ∧ p_504) -> (-b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ -b^{3, 169}_0) c in CNF: c -b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ -p_504 ∨ -b^{3, 169}_2 c -b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ -p_504 ∨ -b^{3, 169}_1 c -b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ -p_504 ∨ -b^{3, 169}_0 c in DIMACS: -6893 6894 -6895 -504 -6896 0 -6893 6894 -6895 -504 -6897 0 -6893 6894 -6895 -504 -6898 0 c 0+1 --> 1 c (-b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ -b^{3, 168}_0 ∧ p_504) -> (-b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ b^{3, 169}_0) c in CNF: c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ -p_504 ∨ -b^{3, 169}_2 c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ -p_504 ∨ -b^{3, 169}_1 c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ -p_504 ∨ b^{3, 169}_0 c in DIMACS: 6893 6894 6895 -504 -6896 0 6893 6894 6895 -504 -6897 0 6893 6894 6895 -504 6898 0 c 1+1 --> 2 c (-b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ b^{3, 168}_0 ∧ p_504) -> (-b^{3, 169}_2 ∧ b^{3, 169}_1 ∧ -b^{3, 169}_0) c in CNF: c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ -p_504 ∨ -b^{3, 169}_2 c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ -p_504 ∨ b^{3, 169}_1 c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ -p_504 ∨ -b^{3, 169}_0 c in DIMACS: 6893 6894 -6895 -504 -6896 0 6893 6894 -6895 -504 6897 0 6893 6894 -6895 -504 -6898 0 c 2+1 --> break c (-b^{3, 168}_2 ∧ b^{3, 168}_1 ∧ -b^{3, 168}_0 ∧ p_504) -> break c in CNF: c b^{3, 168}_2 ∨ -b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ -p_504 ∨ break c in DIMACS: 6893 -6894 6895 -504 1162 0 c 2-1 --> 1 c (-b^{3, 168}_2 ∧ b^{3, 168}_1 ∧ -b^{3, 168}_0 ∧ -p_504) -> (-b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ b^{3, 169}_0) c in CNF: c b^{3, 168}_2 ∨ -b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ p_504 ∨ -b^{3, 169}_2 c b^{3, 168}_2 ∨ -b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ p_504 ∨ -b^{3, 169}_1 c b^{3, 168}_2 ∨ -b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ p_504 ∨ b^{3, 169}_0 c in DIMACS: 6893 -6894 6895 504 -6896 0 6893 -6894 6895 504 -6897 0 6893 -6894 6895 504 6898 0 c 1-1 --> 0 c (-b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ b^{3, 168}_0 ∧ -p_504) -> (-b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ -b^{3, 169}_0) c in CNF: c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ p_504 ∨ -b^{3, 169}_2 c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ p_504 ∨ -b^{3, 169}_1 c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ p_504 ∨ -b^{3, 169}_0 c in DIMACS: 6893 6894 -6895 504 -6896 0 6893 6894 -6895 504 -6897 0 6893 6894 -6895 504 -6898 0 c 0-1 --> -1 c (-b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ -b^{3, 168}_0 ∧ -p_504) -> ( b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ b^{3, 169}_0) c in CNF: c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ p_504 ∨ b^{3, 169}_2 c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ p_504 ∨ -b^{3, 169}_1 c b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ p_504 ∨ b^{3, 169}_0 c in DIMACS: 6893 6894 6895 504 6896 0 6893 6894 6895 504 -6897 0 6893 6894 6895 504 6898 0 c -1-1 --> -2 c ( b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ b^{3, 168}_0 ∧ -p_504) -> ( b^{3, 169}_2 ∧ b^{3, 169}_1 ∧ -b^{3, 169}_0) c in CNF: c -b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ p_504 ∨ b^{3, 169}_2 c -b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ p_504 ∨ b^{3, 169}_1 c -b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ p_504 ∨ -b^{3, 169}_0 c in DIMACS: -6893 6894 -6895 504 6896 0 -6893 6894 -6895 504 6897 0 -6893 6894 -6895 504 -6898 0 c -2-1 --> break c ( b^{3, 168}_2 ∧ b^{3, 168}_1 ∧ -b^{3, 168}_0 ∧ -p_504) -> break c in CNF: c -b^{3, 168}_2 ∨ -b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ p_504 ∨ break c in DIMACS: -6893 -6894 6895 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 168}_2 ∧ -b^{3, 168}_1 ∧ -b^{3, 168}_0 ∧ true) c in CNF: c -b^{3, 168}_2 ∨ b^{3, 168}_1 ∨ b^{3, 168}_0 ∨ false c in DIMACS: -6893 6894 6895 0 c 3 does not represent an automaton state. c -(-b^{3, 168}_2 ∧ b^{3, 168}_1 ∧ b^{3, 168}_0 ∧ true) c in CNF: c b^{3, 168}_2 ∨ -b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ false c in DIMACS: 6893 -6894 -6895 0 c -3 does not represent an automaton state. c -( b^{3, 168}_2 ∧ b^{3, 168}_1 ∧ b^{3, 168}_0 ∧ true) c in CNF: c -b^{3, 168}_2 ∨ -b^{3, 168}_1 ∨ -b^{3, 168}_0 ∨ false c in DIMACS: -6893 -6894 -6895 0 c i = 169 c -2+1 --> -1 c ( b^{3, 169}_2 ∧ b^{3, 169}_1 ∧ -b^{3, 169}_0 ∧ p_507) -> ( b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ b^{3, 170}_0) c in CNF: c -b^{3, 169}_2 ∨ -b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ -p_507 ∨ b^{3, 170}_2 c -b^{3, 169}_2 ∨ -b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ -p_507 ∨ -b^{3, 170}_1 c -b^{3, 169}_2 ∨ -b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ -p_507 ∨ b^{3, 170}_0 c in DIMACS: -6896 -6897 6898 -507 6899 0 -6896 -6897 6898 -507 -6900 0 -6896 -6897 6898 -507 6901 0 c -1+1 --> 0 c ( b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ b^{3, 169}_0 ∧ p_507) -> (-b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ -b^{3, 170}_0) c in CNF: c -b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ -p_507 ∨ -b^{3, 170}_2 c -b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ -p_507 ∨ -b^{3, 170}_1 c -b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ -p_507 ∨ -b^{3, 170}_0 c in DIMACS: -6896 6897 -6898 -507 -6899 0 -6896 6897 -6898 -507 -6900 0 -6896 6897 -6898 -507 -6901 0 c 0+1 --> 1 c (-b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ -b^{3, 169}_0 ∧ p_507) -> (-b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ b^{3, 170}_0) c in CNF: c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ -p_507 ∨ -b^{3, 170}_2 c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ -p_507 ∨ -b^{3, 170}_1 c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ -p_507 ∨ b^{3, 170}_0 c in DIMACS: 6896 6897 6898 -507 -6899 0 6896 6897 6898 -507 -6900 0 6896 6897 6898 -507 6901 0 c 1+1 --> 2 c (-b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ b^{3, 169}_0 ∧ p_507) -> (-b^{3, 170}_2 ∧ b^{3, 170}_1 ∧ -b^{3, 170}_0) c in CNF: c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ -p_507 ∨ -b^{3, 170}_2 c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ -p_507 ∨ b^{3, 170}_1 c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ -p_507 ∨ -b^{3, 170}_0 c in DIMACS: 6896 6897 -6898 -507 -6899 0 6896 6897 -6898 -507 6900 0 6896 6897 -6898 -507 -6901 0 c 2+1 --> break c (-b^{3, 169}_2 ∧ b^{3, 169}_1 ∧ -b^{3, 169}_0 ∧ p_507) -> break c in CNF: c b^{3, 169}_2 ∨ -b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ -p_507 ∨ break c in DIMACS: 6896 -6897 6898 -507 1162 0 c 2-1 --> 1 c (-b^{3, 169}_2 ∧ b^{3, 169}_1 ∧ -b^{3, 169}_0 ∧ -p_507) -> (-b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ b^{3, 170}_0) c in CNF: c b^{3, 169}_2 ∨ -b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ p_507 ∨ -b^{3, 170}_2 c b^{3, 169}_2 ∨ -b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ p_507 ∨ -b^{3, 170}_1 c b^{3, 169}_2 ∨ -b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ p_507 ∨ b^{3, 170}_0 c in DIMACS: 6896 -6897 6898 507 -6899 0 6896 -6897 6898 507 -6900 0 6896 -6897 6898 507 6901 0 c 1-1 --> 0 c (-b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ b^{3, 169}_0 ∧ -p_507) -> (-b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ -b^{3, 170}_0) c in CNF: c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ p_507 ∨ -b^{3, 170}_2 c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ p_507 ∨ -b^{3, 170}_1 c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ p_507 ∨ -b^{3, 170}_0 c in DIMACS: 6896 6897 -6898 507 -6899 0 6896 6897 -6898 507 -6900 0 6896 6897 -6898 507 -6901 0 c 0-1 --> -1 c (-b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ -b^{3, 169}_0 ∧ -p_507) -> ( b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ b^{3, 170}_0) c in CNF: c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ p_507 ∨ b^{3, 170}_2 c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ p_507 ∨ -b^{3, 170}_1 c b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ p_507 ∨ b^{3, 170}_0 c in DIMACS: 6896 6897 6898 507 6899 0 6896 6897 6898 507 -6900 0 6896 6897 6898 507 6901 0 c -1-1 --> -2 c ( b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ b^{3, 169}_0 ∧ -p_507) -> ( b^{3, 170}_2 ∧ b^{3, 170}_1 ∧ -b^{3, 170}_0) c in CNF: c -b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ p_507 ∨ b^{3, 170}_2 c -b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ p_507 ∨ b^{3, 170}_1 c -b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ p_507 ∨ -b^{3, 170}_0 c in DIMACS: -6896 6897 -6898 507 6899 0 -6896 6897 -6898 507 6900 0 -6896 6897 -6898 507 -6901 0 c -2-1 --> break c ( b^{3, 169}_2 ∧ b^{3, 169}_1 ∧ -b^{3, 169}_0 ∧ -p_507) -> break c in CNF: c -b^{3, 169}_2 ∨ -b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ p_507 ∨ break c in DIMACS: -6896 -6897 6898 507 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 169}_2 ∧ -b^{3, 169}_1 ∧ -b^{3, 169}_0 ∧ true) c in CNF: c -b^{3, 169}_2 ∨ b^{3, 169}_1 ∨ b^{3, 169}_0 ∨ false c in DIMACS: -6896 6897 6898 0 c 3 does not represent an automaton state. c -(-b^{3, 169}_2 ∧ b^{3, 169}_1 ∧ b^{3, 169}_0 ∧ true) c in CNF: c b^{3, 169}_2 ∨ -b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ false c in DIMACS: 6896 -6897 -6898 0 c -3 does not represent an automaton state. c -( b^{3, 169}_2 ∧ b^{3, 169}_1 ∧ b^{3, 169}_0 ∧ true) c in CNF: c -b^{3, 169}_2 ∨ -b^{3, 169}_1 ∨ -b^{3, 169}_0 ∨ false c in DIMACS: -6896 -6897 -6898 0 c i = 170 c -2+1 --> -1 c ( b^{3, 170}_2 ∧ b^{3, 170}_1 ∧ -b^{3, 170}_0 ∧ p_510) -> ( b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ b^{3, 171}_0) c in CNF: c -b^{3, 170}_2 ∨ -b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ -p_510 ∨ b^{3, 171}_2 c -b^{3, 170}_2 ∨ -b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ -p_510 ∨ -b^{3, 171}_1 c -b^{3, 170}_2 ∨ -b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ -p_510 ∨ b^{3, 171}_0 c in DIMACS: -6899 -6900 6901 -510 6902 0 -6899 -6900 6901 -510 -6903 0 -6899 -6900 6901 -510 6904 0 c -1+1 --> 0 c ( b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ b^{3, 170}_0 ∧ p_510) -> (-b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ -b^{3, 171}_0) c in CNF: c -b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ -p_510 ∨ -b^{3, 171}_2 c -b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ -p_510 ∨ -b^{3, 171}_1 c -b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ -p_510 ∨ -b^{3, 171}_0 c in DIMACS: -6899 6900 -6901 -510 -6902 0 -6899 6900 -6901 -510 -6903 0 -6899 6900 -6901 -510 -6904 0 c 0+1 --> 1 c (-b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ -b^{3, 170}_0 ∧ p_510) -> (-b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ b^{3, 171}_0) c in CNF: c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ -p_510 ∨ -b^{3, 171}_2 c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ -p_510 ∨ -b^{3, 171}_1 c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ -p_510 ∨ b^{3, 171}_0 c in DIMACS: 6899 6900 6901 -510 -6902 0 6899 6900 6901 -510 -6903 0 6899 6900 6901 -510 6904 0 c 1+1 --> 2 c (-b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ b^{3, 170}_0 ∧ p_510) -> (-b^{3, 171}_2 ∧ b^{3, 171}_1 ∧ -b^{3, 171}_0) c in CNF: c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ -p_510 ∨ -b^{3, 171}_2 c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ -p_510 ∨ b^{3, 171}_1 c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ -p_510 ∨ -b^{3, 171}_0 c in DIMACS: 6899 6900 -6901 -510 -6902 0 6899 6900 -6901 -510 6903 0 6899 6900 -6901 -510 -6904 0 c 2+1 --> break c (-b^{3, 170}_2 ∧ b^{3, 170}_1 ∧ -b^{3, 170}_0 ∧ p_510) -> break c in CNF: c b^{3, 170}_2 ∨ -b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ -p_510 ∨ break c in DIMACS: 6899 -6900 6901 -510 1162 0 c 2-1 --> 1 c (-b^{3, 170}_2 ∧ b^{3, 170}_1 ∧ -b^{3, 170}_0 ∧ -p_510) -> (-b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ b^{3, 171}_0) c in CNF: c b^{3, 170}_2 ∨ -b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ p_510 ∨ -b^{3, 171}_2 c b^{3, 170}_2 ∨ -b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ p_510 ∨ -b^{3, 171}_1 c b^{3, 170}_2 ∨ -b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ p_510 ∨ b^{3, 171}_0 c in DIMACS: 6899 -6900 6901 510 -6902 0 6899 -6900 6901 510 -6903 0 6899 -6900 6901 510 6904 0 c 1-1 --> 0 c (-b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ b^{3, 170}_0 ∧ -p_510) -> (-b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ -b^{3, 171}_0) c in CNF: c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ p_510 ∨ -b^{3, 171}_2 c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ p_510 ∨ -b^{3, 171}_1 c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ p_510 ∨ -b^{3, 171}_0 c in DIMACS: 6899 6900 -6901 510 -6902 0 6899 6900 -6901 510 -6903 0 6899 6900 -6901 510 -6904 0 c 0-1 --> -1 c (-b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ -b^{3, 170}_0 ∧ -p_510) -> ( b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ b^{3, 171}_0) c in CNF: c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ p_510 ∨ b^{3, 171}_2 c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ p_510 ∨ -b^{3, 171}_1 c b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ p_510 ∨ b^{3, 171}_0 c in DIMACS: 6899 6900 6901 510 6902 0 6899 6900 6901 510 -6903 0 6899 6900 6901 510 6904 0 c -1-1 --> -2 c ( b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ b^{3, 170}_0 ∧ -p_510) -> ( b^{3, 171}_2 ∧ b^{3, 171}_1 ∧ -b^{3, 171}_0) c in CNF: c -b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ p_510 ∨ b^{3, 171}_2 c -b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ p_510 ∨ b^{3, 171}_1 c -b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ p_510 ∨ -b^{3, 171}_0 c in DIMACS: -6899 6900 -6901 510 6902 0 -6899 6900 -6901 510 6903 0 -6899 6900 -6901 510 -6904 0 c -2-1 --> break c ( b^{3, 170}_2 ∧ b^{3, 170}_1 ∧ -b^{3, 170}_0 ∧ -p_510) -> break c in CNF: c -b^{3, 170}_2 ∨ -b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ p_510 ∨ break c in DIMACS: -6899 -6900 6901 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 170}_2 ∧ -b^{3, 170}_1 ∧ -b^{3, 170}_0 ∧ true) c in CNF: c -b^{3, 170}_2 ∨ b^{3, 170}_1 ∨ b^{3, 170}_0 ∨ false c in DIMACS: -6899 6900 6901 0 c 3 does not represent an automaton state. c -(-b^{3, 170}_2 ∧ b^{3, 170}_1 ∧ b^{3, 170}_0 ∧ true) c in CNF: c b^{3, 170}_2 ∨ -b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ false c in DIMACS: 6899 -6900 -6901 0 c -3 does not represent an automaton state. c -( b^{3, 170}_2 ∧ b^{3, 170}_1 ∧ b^{3, 170}_0 ∧ true) c in CNF: c -b^{3, 170}_2 ∨ -b^{3, 170}_1 ∨ -b^{3, 170}_0 ∨ false c in DIMACS: -6899 -6900 -6901 0 c i = 171 c -2+1 --> -1 c ( b^{3, 171}_2 ∧ b^{3, 171}_1 ∧ -b^{3, 171}_0 ∧ p_513) -> ( b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ b^{3, 172}_0) c in CNF: c -b^{3, 171}_2 ∨ -b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ -p_513 ∨ b^{3, 172}_2 c -b^{3, 171}_2 ∨ -b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ -p_513 ∨ -b^{3, 172}_1 c -b^{3, 171}_2 ∨ -b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ -p_513 ∨ b^{3, 172}_0 c in DIMACS: -6902 -6903 6904 -513 6905 0 -6902 -6903 6904 -513 -6906 0 -6902 -6903 6904 -513 6907 0 c -1+1 --> 0 c ( b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ b^{3, 171}_0 ∧ p_513) -> (-b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ -b^{3, 172}_0) c in CNF: c -b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ -p_513 ∨ -b^{3, 172}_2 c -b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ -p_513 ∨ -b^{3, 172}_1 c -b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ -p_513 ∨ -b^{3, 172}_0 c in DIMACS: -6902 6903 -6904 -513 -6905 0 -6902 6903 -6904 -513 -6906 0 -6902 6903 -6904 -513 -6907 0 c 0+1 --> 1 c (-b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ -b^{3, 171}_0 ∧ p_513) -> (-b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ b^{3, 172}_0) c in CNF: c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ -p_513 ∨ -b^{3, 172}_2 c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ -p_513 ∨ -b^{3, 172}_1 c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ -p_513 ∨ b^{3, 172}_0 c in DIMACS: 6902 6903 6904 -513 -6905 0 6902 6903 6904 -513 -6906 0 6902 6903 6904 -513 6907 0 c 1+1 --> 2 c (-b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ b^{3, 171}_0 ∧ p_513) -> (-b^{3, 172}_2 ∧ b^{3, 172}_1 ∧ -b^{3, 172}_0) c in CNF: c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ -p_513 ∨ -b^{3, 172}_2 c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ -p_513 ∨ b^{3, 172}_1 c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ -p_513 ∨ -b^{3, 172}_0 c in DIMACS: 6902 6903 -6904 -513 -6905 0 6902 6903 -6904 -513 6906 0 6902 6903 -6904 -513 -6907 0 c 2+1 --> break c (-b^{3, 171}_2 ∧ b^{3, 171}_1 ∧ -b^{3, 171}_0 ∧ p_513) -> break c in CNF: c b^{3, 171}_2 ∨ -b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ -p_513 ∨ break c in DIMACS: 6902 -6903 6904 -513 1162 0 c 2-1 --> 1 c (-b^{3, 171}_2 ∧ b^{3, 171}_1 ∧ -b^{3, 171}_0 ∧ -p_513) -> (-b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ b^{3, 172}_0) c in CNF: c b^{3, 171}_2 ∨ -b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ p_513 ∨ -b^{3, 172}_2 c b^{3, 171}_2 ∨ -b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ p_513 ∨ -b^{3, 172}_1 c b^{3, 171}_2 ∨ -b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ p_513 ∨ b^{3, 172}_0 c in DIMACS: 6902 -6903 6904 513 -6905 0 6902 -6903 6904 513 -6906 0 6902 -6903 6904 513 6907 0 c 1-1 --> 0 c (-b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ b^{3, 171}_0 ∧ -p_513) -> (-b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ -b^{3, 172}_0) c in CNF: c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ p_513 ∨ -b^{3, 172}_2 c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ p_513 ∨ -b^{3, 172}_1 c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ p_513 ∨ -b^{3, 172}_0 c in DIMACS: 6902 6903 -6904 513 -6905 0 6902 6903 -6904 513 -6906 0 6902 6903 -6904 513 -6907 0 c 0-1 --> -1 c (-b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ -b^{3, 171}_0 ∧ -p_513) -> ( b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ b^{3, 172}_0) c in CNF: c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ p_513 ∨ b^{3, 172}_2 c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ p_513 ∨ -b^{3, 172}_1 c b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ p_513 ∨ b^{3, 172}_0 c in DIMACS: 6902 6903 6904 513 6905 0 6902 6903 6904 513 -6906 0 6902 6903 6904 513 6907 0 c -1-1 --> -2 c ( b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ b^{3, 171}_0 ∧ -p_513) -> ( b^{3, 172}_2 ∧ b^{3, 172}_1 ∧ -b^{3, 172}_0) c in CNF: c -b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ p_513 ∨ b^{3, 172}_2 c -b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ p_513 ∨ b^{3, 172}_1 c -b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ p_513 ∨ -b^{3, 172}_0 c in DIMACS: -6902 6903 -6904 513 6905 0 -6902 6903 -6904 513 6906 0 -6902 6903 -6904 513 -6907 0 c -2-1 --> break c ( b^{3, 171}_2 ∧ b^{3, 171}_1 ∧ -b^{3, 171}_0 ∧ -p_513) -> break c in CNF: c -b^{3, 171}_2 ∨ -b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ p_513 ∨ break c in DIMACS: -6902 -6903 6904 513 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 171}_2 ∧ -b^{3, 171}_1 ∧ -b^{3, 171}_0 ∧ true) c in CNF: c -b^{3, 171}_2 ∨ b^{3, 171}_1 ∨ b^{3, 171}_0 ∨ false c in DIMACS: -6902 6903 6904 0 c 3 does not represent an automaton state. c -(-b^{3, 171}_2 ∧ b^{3, 171}_1 ∧ b^{3, 171}_0 ∧ true) c in CNF: c b^{3, 171}_2 ∨ -b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ false c in DIMACS: 6902 -6903 -6904 0 c -3 does not represent an automaton state. c -( b^{3, 171}_2 ∧ b^{3, 171}_1 ∧ b^{3, 171}_0 ∧ true) c in CNF: c -b^{3, 171}_2 ∨ -b^{3, 171}_1 ∨ -b^{3, 171}_0 ∨ false c in DIMACS: -6902 -6903 -6904 0 c i = 172 c -2+1 --> -1 c ( b^{3, 172}_2 ∧ b^{3, 172}_1 ∧ -b^{3, 172}_0 ∧ p_516) -> ( b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ b^{3, 173}_0) c in CNF: c -b^{3, 172}_2 ∨ -b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ -p_516 ∨ b^{3, 173}_2 c -b^{3, 172}_2 ∨ -b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ -p_516 ∨ -b^{3, 173}_1 c -b^{3, 172}_2 ∨ -b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ -p_516 ∨ b^{3, 173}_0 c in DIMACS: -6905 -6906 6907 -516 6908 0 -6905 -6906 6907 -516 -6909 0 -6905 -6906 6907 -516 6910 0 c -1+1 --> 0 c ( b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ b^{3, 172}_0 ∧ p_516) -> (-b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ -b^{3, 173}_0) c in CNF: c -b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ -p_516 ∨ -b^{3, 173}_2 c -b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ -p_516 ∨ -b^{3, 173}_1 c -b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ -p_516 ∨ -b^{3, 173}_0 c in DIMACS: -6905 6906 -6907 -516 -6908 0 -6905 6906 -6907 -516 -6909 0 -6905 6906 -6907 -516 -6910 0 c 0+1 --> 1 c (-b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ -b^{3, 172}_0 ∧ p_516) -> (-b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ b^{3, 173}_0) c in CNF: c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ -p_516 ∨ -b^{3, 173}_2 c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ -p_516 ∨ -b^{3, 173}_1 c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ -p_516 ∨ b^{3, 173}_0 c in DIMACS: 6905 6906 6907 -516 -6908 0 6905 6906 6907 -516 -6909 0 6905 6906 6907 -516 6910 0 c 1+1 --> 2 c (-b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ b^{3, 172}_0 ∧ p_516) -> (-b^{3, 173}_2 ∧ b^{3, 173}_1 ∧ -b^{3, 173}_0) c in CNF: c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ -p_516 ∨ -b^{3, 173}_2 c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ -p_516 ∨ b^{3, 173}_1 c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ -p_516 ∨ -b^{3, 173}_0 c in DIMACS: 6905 6906 -6907 -516 -6908 0 6905 6906 -6907 -516 6909 0 6905 6906 -6907 -516 -6910 0 c 2+1 --> break c (-b^{3, 172}_2 ∧ b^{3, 172}_1 ∧ -b^{3, 172}_0 ∧ p_516) -> break c in CNF: c b^{3, 172}_2 ∨ -b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ -p_516 ∨ break c in DIMACS: 6905 -6906 6907 -516 1162 0 c 2-1 --> 1 c (-b^{3, 172}_2 ∧ b^{3, 172}_1 ∧ -b^{3, 172}_0 ∧ -p_516) -> (-b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ b^{3, 173}_0) c in CNF: c b^{3, 172}_2 ∨ -b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ p_516 ∨ -b^{3, 173}_2 c b^{3, 172}_2 ∨ -b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ p_516 ∨ -b^{3, 173}_1 c b^{3, 172}_2 ∨ -b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ p_516 ∨ b^{3, 173}_0 c in DIMACS: 6905 -6906 6907 516 -6908 0 6905 -6906 6907 516 -6909 0 6905 -6906 6907 516 6910 0 c 1-1 --> 0 c (-b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ b^{3, 172}_0 ∧ -p_516) -> (-b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ -b^{3, 173}_0) c in CNF: c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ p_516 ∨ -b^{3, 173}_2 c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ p_516 ∨ -b^{3, 173}_1 c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ p_516 ∨ -b^{3, 173}_0 c in DIMACS: 6905 6906 -6907 516 -6908 0 6905 6906 -6907 516 -6909 0 6905 6906 -6907 516 -6910 0 c 0-1 --> -1 c (-b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ -b^{3, 172}_0 ∧ -p_516) -> ( b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ b^{3, 173}_0) c in CNF: c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ p_516 ∨ b^{3, 173}_2 c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ p_516 ∨ -b^{3, 173}_1 c b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ p_516 ∨ b^{3, 173}_0 c in DIMACS: 6905 6906 6907 516 6908 0 6905 6906 6907 516 -6909 0 6905 6906 6907 516 6910 0 c -1-1 --> -2 c ( b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ b^{3, 172}_0 ∧ -p_516) -> ( b^{3, 173}_2 ∧ b^{3, 173}_1 ∧ -b^{3, 173}_0) c in CNF: c -b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ p_516 ∨ b^{3, 173}_2 c -b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ p_516 ∨ b^{3, 173}_1 c -b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ p_516 ∨ -b^{3, 173}_0 c in DIMACS: -6905 6906 -6907 516 6908 0 -6905 6906 -6907 516 6909 0 -6905 6906 -6907 516 -6910 0 c -2-1 --> break c ( b^{3, 172}_2 ∧ b^{3, 172}_1 ∧ -b^{3, 172}_0 ∧ -p_516) -> break c in CNF: c -b^{3, 172}_2 ∨ -b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ p_516 ∨ break c in DIMACS: -6905 -6906 6907 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 172}_2 ∧ -b^{3, 172}_1 ∧ -b^{3, 172}_0 ∧ true) c in CNF: c -b^{3, 172}_2 ∨ b^{3, 172}_1 ∨ b^{3, 172}_0 ∨ false c in DIMACS: -6905 6906 6907 0 c 3 does not represent an automaton state. c -(-b^{3, 172}_2 ∧ b^{3, 172}_1 ∧ b^{3, 172}_0 ∧ true) c in CNF: c b^{3, 172}_2 ∨ -b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ false c in DIMACS: 6905 -6906 -6907 0 c -3 does not represent an automaton state. c -( b^{3, 172}_2 ∧ b^{3, 172}_1 ∧ b^{3, 172}_0 ∧ true) c in CNF: c -b^{3, 172}_2 ∨ -b^{3, 172}_1 ∨ -b^{3, 172}_0 ∨ false c in DIMACS: -6905 -6906 -6907 0 c i = 173 c -2+1 --> -1 c ( b^{3, 173}_2 ∧ b^{3, 173}_1 ∧ -b^{3, 173}_0 ∧ p_519) -> ( b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ b^{3, 174}_0) c in CNF: c -b^{3, 173}_2 ∨ -b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ -p_519 ∨ b^{3, 174}_2 c -b^{3, 173}_2 ∨ -b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ -p_519 ∨ -b^{3, 174}_1 c -b^{3, 173}_2 ∨ -b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ -p_519 ∨ b^{3, 174}_0 c in DIMACS: -6908 -6909 6910 -519 6911 0 -6908 -6909 6910 -519 -6912 0 -6908 -6909 6910 -519 6913 0 c -1+1 --> 0 c ( b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ b^{3, 173}_0 ∧ p_519) -> (-b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ -b^{3, 174}_0) c in CNF: c -b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ -p_519 ∨ -b^{3, 174}_2 c -b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ -p_519 ∨ -b^{3, 174}_1 c -b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ -p_519 ∨ -b^{3, 174}_0 c in DIMACS: -6908 6909 -6910 -519 -6911 0 -6908 6909 -6910 -519 -6912 0 -6908 6909 -6910 -519 -6913 0 c 0+1 --> 1 c (-b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ -b^{3, 173}_0 ∧ p_519) -> (-b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ b^{3, 174}_0) c in CNF: c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ -p_519 ∨ -b^{3, 174}_2 c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ -p_519 ∨ -b^{3, 174}_1 c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ -p_519 ∨ b^{3, 174}_0 c in DIMACS: 6908 6909 6910 -519 -6911 0 6908 6909 6910 -519 -6912 0 6908 6909 6910 -519 6913 0 c 1+1 --> 2 c (-b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ b^{3, 173}_0 ∧ p_519) -> (-b^{3, 174}_2 ∧ b^{3, 174}_1 ∧ -b^{3, 174}_0) c in CNF: c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ -p_519 ∨ -b^{3, 174}_2 c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ -p_519 ∨ b^{3, 174}_1 c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ -p_519 ∨ -b^{3, 174}_0 c in DIMACS: 6908 6909 -6910 -519 -6911 0 6908 6909 -6910 -519 6912 0 6908 6909 -6910 -519 -6913 0 c 2+1 --> break c (-b^{3, 173}_2 ∧ b^{3, 173}_1 ∧ -b^{3, 173}_0 ∧ p_519) -> break c in CNF: c b^{3, 173}_2 ∨ -b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ -p_519 ∨ break c in DIMACS: 6908 -6909 6910 -519 1162 0 c 2-1 --> 1 c (-b^{3, 173}_2 ∧ b^{3, 173}_1 ∧ -b^{3, 173}_0 ∧ -p_519) -> (-b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ b^{3, 174}_0) c in CNF: c b^{3, 173}_2 ∨ -b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ p_519 ∨ -b^{3, 174}_2 c b^{3, 173}_2 ∨ -b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ p_519 ∨ -b^{3, 174}_1 c b^{3, 173}_2 ∨ -b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ p_519 ∨ b^{3, 174}_0 c in DIMACS: 6908 -6909 6910 519 -6911 0 6908 -6909 6910 519 -6912 0 6908 -6909 6910 519 6913 0 c 1-1 --> 0 c (-b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ b^{3, 173}_0 ∧ -p_519) -> (-b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ -b^{3, 174}_0) c in CNF: c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ p_519 ∨ -b^{3, 174}_2 c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ p_519 ∨ -b^{3, 174}_1 c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ p_519 ∨ -b^{3, 174}_0 c in DIMACS: 6908 6909 -6910 519 -6911 0 6908 6909 -6910 519 -6912 0 6908 6909 -6910 519 -6913 0 c 0-1 --> -1 c (-b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ -b^{3, 173}_0 ∧ -p_519) -> ( b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ b^{3, 174}_0) c in CNF: c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ p_519 ∨ b^{3, 174}_2 c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ p_519 ∨ -b^{3, 174}_1 c b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ p_519 ∨ b^{3, 174}_0 c in DIMACS: 6908 6909 6910 519 6911 0 6908 6909 6910 519 -6912 0 6908 6909 6910 519 6913 0 c -1-1 --> -2 c ( b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ b^{3, 173}_0 ∧ -p_519) -> ( b^{3, 174}_2 ∧ b^{3, 174}_1 ∧ -b^{3, 174}_0) c in CNF: c -b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ p_519 ∨ b^{3, 174}_2 c -b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ p_519 ∨ b^{3, 174}_1 c -b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ p_519 ∨ -b^{3, 174}_0 c in DIMACS: -6908 6909 -6910 519 6911 0 -6908 6909 -6910 519 6912 0 -6908 6909 -6910 519 -6913 0 c -2-1 --> break c ( b^{3, 173}_2 ∧ b^{3, 173}_1 ∧ -b^{3, 173}_0 ∧ -p_519) -> break c in CNF: c -b^{3, 173}_2 ∨ -b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ p_519 ∨ break c in DIMACS: -6908 -6909 6910 519 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 173}_2 ∧ -b^{3, 173}_1 ∧ -b^{3, 173}_0 ∧ true) c in CNF: c -b^{3, 173}_2 ∨ b^{3, 173}_1 ∨ b^{3, 173}_0 ∨ false c in DIMACS: -6908 6909 6910 0 c 3 does not represent an automaton state. c -(-b^{3, 173}_2 ∧ b^{3, 173}_1 ∧ b^{3, 173}_0 ∧ true) c in CNF: c b^{3, 173}_2 ∨ -b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ false c in DIMACS: 6908 -6909 -6910 0 c -3 does not represent an automaton state. c -( b^{3, 173}_2 ∧ b^{3, 173}_1 ∧ b^{3, 173}_0 ∧ true) c in CNF: c -b^{3, 173}_2 ∨ -b^{3, 173}_1 ∨ -b^{3, 173}_0 ∨ false c in DIMACS: -6908 -6909 -6910 0 c i = 174 c -2+1 --> -1 c ( b^{3, 174}_2 ∧ b^{3, 174}_1 ∧ -b^{3, 174}_0 ∧ p_522) -> ( b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ b^{3, 175}_0) c in CNF: c -b^{3, 174}_2 ∨ -b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ -p_522 ∨ b^{3, 175}_2 c -b^{3, 174}_2 ∨ -b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ -p_522 ∨ -b^{3, 175}_1 c -b^{3, 174}_2 ∨ -b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ -p_522 ∨ b^{3, 175}_0 c in DIMACS: -6911 -6912 6913 -522 6914 0 -6911 -6912 6913 -522 -6915 0 -6911 -6912 6913 -522 6916 0 c -1+1 --> 0 c ( b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ b^{3, 174}_0 ∧ p_522) -> (-b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ -b^{3, 175}_0) c in CNF: c -b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ -p_522 ∨ -b^{3, 175}_2 c -b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ -p_522 ∨ -b^{3, 175}_1 c -b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ -p_522 ∨ -b^{3, 175}_0 c in DIMACS: -6911 6912 -6913 -522 -6914 0 -6911 6912 -6913 -522 -6915 0 -6911 6912 -6913 -522 -6916 0 c 0+1 --> 1 c (-b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ -b^{3, 174}_0 ∧ p_522) -> (-b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ b^{3, 175}_0) c in CNF: c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ -p_522 ∨ -b^{3, 175}_2 c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ -p_522 ∨ -b^{3, 175}_1 c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ -p_522 ∨ b^{3, 175}_0 c in DIMACS: 6911 6912 6913 -522 -6914 0 6911 6912 6913 -522 -6915 0 6911 6912 6913 -522 6916 0 c 1+1 --> 2 c (-b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ b^{3, 174}_0 ∧ p_522) -> (-b^{3, 175}_2 ∧ b^{3, 175}_1 ∧ -b^{3, 175}_0) c in CNF: c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ -p_522 ∨ -b^{3, 175}_2 c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ -p_522 ∨ b^{3, 175}_1 c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ -p_522 ∨ -b^{3, 175}_0 c in DIMACS: 6911 6912 -6913 -522 -6914 0 6911 6912 -6913 -522 6915 0 6911 6912 -6913 -522 -6916 0 c 2+1 --> break c (-b^{3, 174}_2 ∧ b^{3, 174}_1 ∧ -b^{3, 174}_0 ∧ p_522) -> break c in CNF: c b^{3, 174}_2 ∨ -b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ -p_522 ∨ break c in DIMACS: 6911 -6912 6913 -522 1162 0 c 2-1 --> 1 c (-b^{3, 174}_2 ∧ b^{3, 174}_1 ∧ -b^{3, 174}_0 ∧ -p_522) -> (-b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ b^{3, 175}_0) c in CNF: c b^{3, 174}_2 ∨ -b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ p_522 ∨ -b^{3, 175}_2 c b^{3, 174}_2 ∨ -b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ p_522 ∨ -b^{3, 175}_1 c b^{3, 174}_2 ∨ -b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ p_522 ∨ b^{3, 175}_0 c in DIMACS: 6911 -6912 6913 522 -6914 0 6911 -6912 6913 522 -6915 0 6911 -6912 6913 522 6916 0 c 1-1 --> 0 c (-b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ b^{3, 174}_0 ∧ -p_522) -> (-b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ -b^{3, 175}_0) c in CNF: c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ p_522 ∨ -b^{3, 175}_2 c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ p_522 ∨ -b^{3, 175}_1 c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ p_522 ∨ -b^{3, 175}_0 c in DIMACS: 6911 6912 -6913 522 -6914 0 6911 6912 -6913 522 -6915 0 6911 6912 -6913 522 -6916 0 c 0-1 --> -1 c (-b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ -b^{3, 174}_0 ∧ -p_522) -> ( b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ b^{3, 175}_0) c in CNF: c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ p_522 ∨ b^{3, 175}_2 c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ p_522 ∨ -b^{3, 175}_1 c b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ p_522 ∨ b^{3, 175}_0 c in DIMACS: 6911 6912 6913 522 6914 0 6911 6912 6913 522 -6915 0 6911 6912 6913 522 6916 0 c -1-1 --> -2 c ( b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ b^{3, 174}_0 ∧ -p_522) -> ( b^{3, 175}_2 ∧ b^{3, 175}_1 ∧ -b^{3, 175}_0) c in CNF: c -b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ p_522 ∨ b^{3, 175}_2 c -b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ p_522 ∨ b^{3, 175}_1 c -b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ p_522 ∨ -b^{3, 175}_0 c in DIMACS: -6911 6912 -6913 522 6914 0 -6911 6912 -6913 522 6915 0 -6911 6912 -6913 522 -6916 0 c -2-1 --> break c ( b^{3, 174}_2 ∧ b^{3, 174}_1 ∧ -b^{3, 174}_0 ∧ -p_522) -> break c in CNF: c -b^{3, 174}_2 ∨ -b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ p_522 ∨ break c in DIMACS: -6911 -6912 6913 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 174}_2 ∧ -b^{3, 174}_1 ∧ -b^{3, 174}_0 ∧ true) c in CNF: c -b^{3, 174}_2 ∨ b^{3, 174}_1 ∨ b^{3, 174}_0 ∨ false c in DIMACS: -6911 6912 6913 0 c 3 does not represent an automaton state. c -(-b^{3, 174}_2 ∧ b^{3, 174}_1 ∧ b^{3, 174}_0 ∧ true) c in CNF: c b^{3, 174}_2 ∨ -b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ false c in DIMACS: 6911 -6912 -6913 0 c -3 does not represent an automaton state. c -( b^{3, 174}_2 ∧ b^{3, 174}_1 ∧ b^{3, 174}_0 ∧ true) c in CNF: c -b^{3, 174}_2 ∨ -b^{3, 174}_1 ∨ -b^{3, 174}_0 ∨ false c in DIMACS: -6911 -6912 -6913 0 c i = 175 c -2+1 --> -1 c ( b^{3, 175}_2 ∧ b^{3, 175}_1 ∧ -b^{3, 175}_0 ∧ p_525) -> ( b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ b^{3, 176}_0) c in CNF: c -b^{3, 175}_2 ∨ -b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ -p_525 ∨ b^{3, 176}_2 c -b^{3, 175}_2 ∨ -b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ -p_525 ∨ -b^{3, 176}_1 c -b^{3, 175}_2 ∨ -b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ -p_525 ∨ b^{3, 176}_0 c in DIMACS: -6914 -6915 6916 -525 6917 0 -6914 -6915 6916 -525 -6918 0 -6914 -6915 6916 -525 6919 0 c -1+1 --> 0 c ( b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ b^{3, 175}_0 ∧ p_525) -> (-b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ -b^{3, 176}_0) c in CNF: c -b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ -p_525 ∨ -b^{3, 176}_2 c -b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ -p_525 ∨ -b^{3, 176}_1 c -b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ -p_525 ∨ -b^{3, 176}_0 c in DIMACS: -6914 6915 -6916 -525 -6917 0 -6914 6915 -6916 -525 -6918 0 -6914 6915 -6916 -525 -6919 0 c 0+1 --> 1 c (-b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ -b^{3, 175}_0 ∧ p_525) -> (-b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ b^{3, 176}_0) c in CNF: c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ -p_525 ∨ -b^{3, 176}_2 c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ -p_525 ∨ -b^{3, 176}_1 c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ -p_525 ∨ b^{3, 176}_0 c in DIMACS: 6914 6915 6916 -525 -6917 0 6914 6915 6916 -525 -6918 0 6914 6915 6916 -525 6919 0 c 1+1 --> 2 c (-b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ b^{3, 175}_0 ∧ p_525) -> (-b^{3, 176}_2 ∧ b^{3, 176}_1 ∧ -b^{3, 176}_0) c in CNF: c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ -p_525 ∨ -b^{3, 176}_2 c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ -p_525 ∨ b^{3, 176}_1 c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ -p_525 ∨ -b^{3, 176}_0 c in DIMACS: 6914 6915 -6916 -525 -6917 0 6914 6915 -6916 -525 6918 0 6914 6915 -6916 -525 -6919 0 c 2+1 --> break c (-b^{3, 175}_2 ∧ b^{3, 175}_1 ∧ -b^{3, 175}_0 ∧ p_525) -> break c in CNF: c b^{3, 175}_2 ∨ -b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ -p_525 ∨ break c in DIMACS: 6914 -6915 6916 -525 1162 0 c 2-1 --> 1 c (-b^{3, 175}_2 ∧ b^{3, 175}_1 ∧ -b^{3, 175}_0 ∧ -p_525) -> (-b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ b^{3, 176}_0) c in CNF: c b^{3, 175}_2 ∨ -b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ p_525 ∨ -b^{3, 176}_2 c b^{3, 175}_2 ∨ -b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ p_525 ∨ -b^{3, 176}_1 c b^{3, 175}_2 ∨ -b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ p_525 ∨ b^{3, 176}_0 c in DIMACS: 6914 -6915 6916 525 -6917 0 6914 -6915 6916 525 -6918 0 6914 -6915 6916 525 6919 0 c 1-1 --> 0 c (-b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ b^{3, 175}_0 ∧ -p_525) -> (-b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ -b^{3, 176}_0) c in CNF: c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ p_525 ∨ -b^{3, 176}_2 c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ p_525 ∨ -b^{3, 176}_1 c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ p_525 ∨ -b^{3, 176}_0 c in DIMACS: 6914 6915 -6916 525 -6917 0 6914 6915 -6916 525 -6918 0 6914 6915 -6916 525 -6919 0 c 0-1 --> -1 c (-b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ -b^{3, 175}_0 ∧ -p_525) -> ( b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ b^{3, 176}_0) c in CNF: c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ p_525 ∨ b^{3, 176}_2 c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ p_525 ∨ -b^{3, 176}_1 c b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ p_525 ∨ b^{3, 176}_0 c in DIMACS: 6914 6915 6916 525 6917 0 6914 6915 6916 525 -6918 0 6914 6915 6916 525 6919 0 c -1-1 --> -2 c ( b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ b^{3, 175}_0 ∧ -p_525) -> ( b^{3, 176}_2 ∧ b^{3, 176}_1 ∧ -b^{3, 176}_0) c in CNF: c -b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ p_525 ∨ b^{3, 176}_2 c -b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ p_525 ∨ b^{3, 176}_1 c -b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ p_525 ∨ -b^{3, 176}_0 c in DIMACS: -6914 6915 -6916 525 6917 0 -6914 6915 -6916 525 6918 0 -6914 6915 -6916 525 -6919 0 c -2-1 --> break c ( b^{3, 175}_2 ∧ b^{3, 175}_1 ∧ -b^{3, 175}_0 ∧ -p_525) -> break c in CNF: c -b^{3, 175}_2 ∨ -b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ p_525 ∨ break c in DIMACS: -6914 -6915 6916 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 175}_2 ∧ -b^{3, 175}_1 ∧ -b^{3, 175}_0 ∧ true) c in CNF: c -b^{3, 175}_2 ∨ b^{3, 175}_1 ∨ b^{3, 175}_0 ∨ false c in DIMACS: -6914 6915 6916 0 c 3 does not represent an automaton state. c -(-b^{3, 175}_2 ∧ b^{3, 175}_1 ∧ b^{3, 175}_0 ∧ true) c in CNF: c b^{3, 175}_2 ∨ -b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ false c in DIMACS: 6914 -6915 -6916 0 c -3 does not represent an automaton state. c -( b^{3, 175}_2 ∧ b^{3, 175}_1 ∧ b^{3, 175}_0 ∧ true) c in CNF: c -b^{3, 175}_2 ∨ -b^{3, 175}_1 ∨ -b^{3, 175}_0 ∨ false c in DIMACS: -6914 -6915 -6916 0 c i = 176 c -2+1 --> -1 c ( b^{3, 176}_2 ∧ b^{3, 176}_1 ∧ -b^{3, 176}_0 ∧ p_528) -> ( b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ b^{3, 177}_0) c in CNF: c -b^{3, 176}_2 ∨ -b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ -p_528 ∨ b^{3, 177}_2 c -b^{3, 176}_2 ∨ -b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ -p_528 ∨ -b^{3, 177}_1 c -b^{3, 176}_2 ∨ -b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ -p_528 ∨ b^{3, 177}_0 c in DIMACS: -6917 -6918 6919 -528 6920 0 -6917 -6918 6919 -528 -6921 0 -6917 -6918 6919 -528 6922 0 c -1+1 --> 0 c ( b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ b^{3, 176}_0 ∧ p_528) -> (-b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ -b^{3, 177}_0) c in CNF: c -b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ -p_528 ∨ -b^{3, 177}_2 c -b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ -p_528 ∨ -b^{3, 177}_1 c -b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ -p_528 ∨ -b^{3, 177}_0 c in DIMACS: -6917 6918 -6919 -528 -6920 0 -6917 6918 -6919 -528 -6921 0 -6917 6918 -6919 -528 -6922 0 c 0+1 --> 1 c (-b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ -b^{3, 176}_0 ∧ p_528) -> (-b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ b^{3, 177}_0) c in CNF: c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ -p_528 ∨ -b^{3, 177}_2 c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ -p_528 ∨ -b^{3, 177}_1 c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ -p_528 ∨ b^{3, 177}_0 c in DIMACS: 6917 6918 6919 -528 -6920 0 6917 6918 6919 -528 -6921 0 6917 6918 6919 -528 6922 0 c 1+1 --> 2 c (-b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ b^{3, 176}_0 ∧ p_528) -> (-b^{3, 177}_2 ∧ b^{3, 177}_1 ∧ -b^{3, 177}_0) c in CNF: c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ -p_528 ∨ -b^{3, 177}_2 c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ -p_528 ∨ b^{3, 177}_1 c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ -p_528 ∨ -b^{3, 177}_0 c in DIMACS: 6917 6918 -6919 -528 -6920 0 6917 6918 -6919 -528 6921 0 6917 6918 -6919 -528 -6922 0 c 2+1 --> break c (-b^{3, 176}_2 ∧ b^{3, 176}_1 ∧ -b^{3, 176}_0 ∧ p_528) -> break c in CNF: c b^{3, 176}_2 ∨ -b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ -p_528 ∨ break c in DIMACS: 6917 -6918 6919 -528 1162 0 c 2-1 --> 1 c (-b^{3, 176}_2 ∧ b^{3, 176}_1 ∧ -b^{3, 176}_0 ∧ -p_528) -> (-b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ b^{3, 177}_0) c in CNF: c b^{3, 176}_2 ∨ -b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ p_528 ∨ -b^{3, 177}_2 c b^{3, 176}_2 ∨ -b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ p_528 ∨ -b^{3, 177}_1 c b^{3, 176}_2 ∨ -b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ p_528 ∨ b^{3, 177}_0 c in DIMACS: 6917 -6918 6919 528 -6920 0 6917 -6918 6919 528 -6921 0 6917 -6918 6919 528 6922 0 c 1-1 --> 0 c (-b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ b^{3, 176}_0 ∧ -p_528) -> (-b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ -b^{3, 177}_0) c in CNF: c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ p_528 ∨ -b^{3, 177}_2 c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ p_528 ∨ -b^{3, 177}_1 c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ p_528 ∨ -b^{3, 177}_0 c in DIMACS: 6917 6918 -6919 528 -6920 0 6917 6918 -6919 528 -6921 0 6917 6918 -6919 528 -6922 0 c 0-1 --> -1 c (-b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ -b^{3, 176}_0 ∧ -p_528) -> ( b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ b^{3, 177}_0) c in CNF: c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ p_528 ∨ b^{3, 177}_2 c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ p_528 ∨ -b^{3, 177}_1 c b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ p_528 ∨ b^{3, 177}_0 c in DIMACS: 6917 6918 6919 528 6920 0 6917 6918 6919 528 -6921 0 6917 6918 6919 528 6922 0 c -1-1 --> -2 c ( b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ b^{3, 176}_0 ∧ -p_528) -> ( b^{3, 177}_2 ∧ b^{3, 177}_1 ∧ -b^{3, 177}_0) c in CNF: c -b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ p_528 ∨ b^{3, 177}_2 c -b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ p_528 ∨ b^{3, 177}_1 c -b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ p_528 ∨ -b^{3, 177}_0 c in DIMACS: -6917 6918 -6919 528 6920 0 -6917 6918 -6919 528 6921 0 -6917 6918 -6919 528 -6922 0 c -2-1 --> break c ( b^{3, 176}_2 ∧ b^{3, 176}_1 ∧ -b^{3, 176}_0 ∧ -p_528) -> break c in CNF: c -b^{3, 176}_2 ∨ -b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ p_528 ∨ break c in DIMACS: -6917 -6918 6919 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 176}_2 ∧ -b^{3, 176}_1 ∧ -b^{3, 176}_0 ∧ true) c in CNF: c -b^{3, 176}_2 ∨ b^{3, 176}_1 ∨ b^{3, 176}_0 ∨ false c in DIMACS: -6917 6918 6919 0 c 3 does not represent an automaton state. c -(-b^{3, 176}_2 ∧ b^{3, 176}_1 ∧ b^{3, 176}_0 ∧ true) c in CNF: c b^{3, 176}_2 ∨ -b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ false c in DIMACS: 6917 -6918 -6919 0 c -3 does not represent an automaton state. c -( b^{3, 176}_2 ∧ b^{3, 176}_1 ∧ b^{3, 176}_0 ∧ true) c in CNF: c -b^{3, 176}_2 ∨ -b^{3, 176}_1 ∨ -b^{3, 176}_0 ∨ false c in DIMACS: -6917 -6918 -6919 0 c i = 177 c -2+1 --> -1 c ( b^{3, 177}_2 ∧ b^{3, 177}_1 ∧ -b^{3, 177}_0 ∧ p_531) -> ( b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ b^{3, 178}_0) c in CNF: c -b^{3, 177}_2 ∨ -b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ -p_531 ∨ b^{3, 178}_2 c -b^{3, 177}_2 ∨ -b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ -p_531 ∨ -b^{3, 178}_1 c -b^{3, 177}_2 ∨ -b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ -p_531 ∨ b^{3, 178}_0 c in DIMACS: -6920 -6921 6922 -531 6923 0 -6920 -6921 6922 -531 -6924 0 -6920 -6921 6922 -531 6925 0 c -1+1 --> 0 c ( b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ b^{3, 177}_0 ∧ p_531) -> (-b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ -b^{3, 178}_0) c in CNF: c -b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ -p_531 ∨ -b^{3, 178}_2 c -b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ -p_531 ∨ -b^{3, 178}_1 c -b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ -p_531 ∨ -b^{3, 178}_0 c in DIMACS: -6920 6921 -6922 -531 -6923 0 -6920 6921 -6922 -531 -6924 0 -6920 6921 -6922 -531 -6925 0 c 0+1 --> 1 c (-b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ -b^{3, 177}_0 ∧ p_531) -> (-b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ b^{3, 178}_0) c in CNF: c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ -p_531 ∨ -b^{3, 178}_2 c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ -p_531 ∨ -b^{3, 178}_1 c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ -p_531 ∨ b^{3, 178}_0 c in DIMACS: 6920 6921 6922 -531 -6923 0 6920 6921 6922 -531 -6924 0 6920 6921 6922 -531 6925 0 c 1+1 --> 2 c (-b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ b^{3, 177}_0 ∧ p_531) -> (-b^{3, 178}_2 ∧ b^{3, 178}_1 ∧ -b^{3, 178}_0) c in CNF: c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ -p_531 ∨ -b^{3, 178}_2 c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ -p_531 ∨ b^{3, 178}_1 c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ -p_531 ∨ -b^{3, 178}_0 c in DIMACS: 6920 6921 -6922 -531 -6923 0 6920 6921 -6922 -531 6924 0 6920 6921 -6922 -531 -6925 0 c 2+1 --> break c (-b^{3, 177}_2 ∧ b^{3, 177}_1 ∧ -b^{3, 177}_0 ∧ p_531) -> break c in CNF: c b^{3, 177}_2 ∨ -b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ -p_531 ∨ break c in DIMACS: 6920 -6921 6922 -531 1162 0 c 2-1 --> 1 c (-b^{3, 177}_2 ∧ b^{3, 177}_1 ∧ -b^{3, 177}_0 ∧ -p_531) -> (-b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ b^{3, 178}_0) c in CNF: c b^{3, 177}_2 ∨ -b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ p_531 ∨ -b^{3, 178}_2 c b^{3, 177}_2 ∨ -b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ p_531 ∨ -b^{3, 178}_1 c b^{3, 177}_2 ∨ -b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ p_531 ∨ b^{3, 178}_0 c in DIMACS: 6920 -6921 6922 531 -6923 0 6920 -6921 6922 531 -6924 0 6920 -6921 6922 531 6925 0 c 1-1 --> 0 c (-b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ b^{3, 177}_0 ∧ -p_531) -> (-b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ -b^{3, 178}_0) c in CNF: c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ p_531 ∨ -b^{3, 178}_2 c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ p_531 ∨ -b^{3, 178}_1 c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ p_531 ∨ -b^{3, 178}_0 c in DIMACS: 6920 6921 -6922 531 -6923 0 6920 6921 -6922 531 -6924 0 6920 6921 -6922 531 -6925 0 c 0-1 --> -1 c (-b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ -b^{3, 177}_0 ∧ -p_531) -> ( b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ b^{3, 178}_0) c in CNF: c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ p_531 ∨ b^{3, 178}_2 c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ p_531 ∨ -b^{3, 178}_1 c b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ p_531 ∨ b^{3, 178}_0 c in DIMACS: 6920 6921 6922 531 6923 0 6920 6921 6922 531 -6924 0 6920 6921 6922 531 6925 0 c -1-1 --> -2 c ( b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ b^{3, 177}_0 ∧ -p_531) -> ( b^{3, 178}_2 ∧ b^{3, 178}_1 ∧ -b^{3, 178}_0) c in CNF: c -b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ p_531 ∨ b^{3, 178}_2 c -b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ p_531 ∨ b^{3, 178}_1 c -b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ p_531 ∨ -b^{3, 178}_0 c in DIMACS: -6920 6921 -6922 531 6923 0 -6920 6921 -6922 531 6924 0 -6920 6921 -6922 531 -6925 0 c -2-1 --> break c ( b^{3, 177}_2 ∧ b^{3, 177}_1 ∧ -b^{3, 177}_0 ∧ -p_531) -> break c in CNF: c -b^{3, 177}_2 ∨ -b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ p_531 ∨ break c in DIMACS: -6920 -6921 6922 531 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 177}_2 ∧ -b^{3, 177}_1 ∧ -b^{3, 177}_0 ∧ true) c in CNF: c -b^{3, 177}_2 ∨ b^{3, 177}_1 ∨ b^{3, 177}_0 ∨ false c in DIMACS: -6920 6921 6922 0 c 3 does not represent an automaton state. c -(-b^{3, 177}_2 ∧ b^{3, 177}_1 ∧ b^{3, 177}_0 ∧ true) c in CNF: c b^{3, 177}_2 ∨ -b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ false c in DIMACS: 6920 -6921 -6922 0 c -3 does not represent an automaton state. c -( b^{3, 177}_2 ∧ b^{3, 177}_1 ∧ b^{3, 177}_0 ∧ true) c in CNF: c -b^{3, 177}_2 ∨ -b^{3, 177}_1 ∨ -b^{3, 177}_0 ∨ false c in DIMACS: -6920 -6921 -6922 0 c i = 178 c -2+1 --> -1 c ( b^{3, 178}_2 ∧ b^{3, 178}_1 ∧ -b^{3, 178}_0 ∧ p_534) -> ( b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ b^{3, 179}_0) c in CNF: c -b^{3, 178}_2 ∨ -b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ -p_534 ∨ b^{3, 179}_2 c -b^{3, 178}_2 ∨ -b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ -p_534 ∨ -b^{3, 179}_1 c -b^{3, 178}_2 ∨ -b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ -p_534 ∨ b^{3, 179}_0 c in DIMACS: -6923 -6924 6925 -534 6926 0 -6923 -6924 6925 -534 -6927 0 -6923 -6924 6925 -534 6928 0 c -1+1 --> 0 c ( b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ b^{3, 178}_0 ∧ p_534) -> (-b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ -b^{3, 179}_0) c in CNF: c -b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ -p_534 ∨ -b^{3, 179}_2 c -b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ -p_534 ∨ -b^{3, 179}_1 c -b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ -p_534 ∨ -b^{3, 179}_0 c in DIMACS: -6923 6924 -6925 -534 -6926 0 -6923 6924 -6925 -534 -6927 0 -6923 6924 -6925 -534 -6928 0 c 0+1 --> 1 c (-b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ -b^{3, 178}_0 ∧ p_534) -> (-b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ b^{3, 179}_0) c in CNF: c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ -p_534 ∨ -b^{3, 179}_2 c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ -p_534 ∨ -b^{3, 179}_1 c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ -p_534 ∨ b^{3, 179}_0 c in DIMACS: 6923 6924 6925 -534 -6926 0 6923 6924 6925 -534 -6927 0 6923 6924 6925 -534 6928 0 c 1+1 --> 2 c (-b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ b^{3, 178}_0 ∧ p_534) -> (-b^{3, 179}_2 ∧ b^{3, 179}_1 ∧ -b^{3, 179}_0) c in CNF: c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ -p_534 ∨ -b^{3, 179}_2 c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ -p_534 ∨ b^{3, 179}_1 c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ -p_534 ∨ -b^{3, 179}_0 c in DIMACS: 6923 6924 -6925 -534 -6926 0 6923 6924 -6925 -534 6927 0 6923 6924 -6925 -534 -6928 0 c 2+1 --> break c (-b^{3, 178}_2 ∧ b^{3, 178}_1 ∧ -b^{3, 178}_0 ∧ p_534) -> break c in CNF: c b^{3, 178}_2 ∨ -b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ -p_534 ∨ break c in DIMACS: 6923 -6924 6925 -534 1162 0 c 2-1 --> 1 c (-b^{3, 178}_2 ∧ b^{3, 178}_1 ∧ -b^{3, 178}_0 ∧ -p_534) -> (-b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ b^{3, 179}_0) c in CNF: c b^{3, 178}_2 ∨ -b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ p_534 ∨ -b^{3, 179}_2 c b^{3, 178}_2 ∨ -b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ p_534 ∨ -b^{3, 179}_1 c b^{3, 178}_2 ∨ -b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ p_534 ∨ b^{3, 179}_0 c in DIMACS: 6923 -6924 6925 534 -6926 0 6923 -6924 6925 534 -6927 0 6923 -6924 6925 534 6928 0 c 1-1 --> 0 c (-b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ b^{3, 178}_0 ∧ -p_534) -> (-b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ -b^{3, 179}_0) c in CNF: c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ p_534 ∨ -b^{3, 179}_2 c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ p_534 ∨ -b^{3, 179}_1 c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ p_534 ∨ -b^{3, 179}_0 c in DIMACS: 6923 6924 -6925 534 -6926 0 6923 6924 -6925 534 -6927 0 6923 6924 -6925 534 -6928 0 c 0-1 --> -1 c (-b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ -b^{3, 178}_0 ∧ -p_534) -> ( b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ b^{3, 179}_0) c in CNF: c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ p_534 ∨ b^{3, 179}_2 c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ p_534 ∨ -b^{3, 179}_1 c b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ p_534 ∨ b^{3, 179}_0 c in DIMACS: 6923 6924 6925 534 6926 0 6923 6924 6925 534 -6927 0 6923 6924 6925 534 6928 0 c -1-1 --> -2 c ( b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ b^{3, 178}_0 ∧ -p_534) -> ( b^{3, 179}_2 ∧ b^{3, 179}_1 ∧ -b^{3, 179}_0) c in CNF: c -b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ p_534 ∨ b^{3, 179}_2 c -b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ p_534 ∨ b^{3, 179}_1 c -b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ p_534 ∨ -b^{3, 179}_0 c in DIMACS: -6923 6924 -6925 534 6926 0 -6923 6924 -6925 534 6927 0 -6923 6924 -6925 534 -6928 0 c -2-1 --> break c ( b^{3, 178}_2 ∧ b^{3, 178}_1 ∧ -b^{3, 178}_0 ∧ -p_534) -> break c in CNF: c -b^{3, 178}_2 ∨ -b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ p_534 ∨ break c in DIMACS: -6923 -6924 6925 534 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 178}_2 ∧ -b^{3, 178}_1 ∧ -b^{3, 178}_0 ∧ true) c in CNF: c -b^{3, 178}_2 ∨ b^{3, 178}_1 ∨ b^{3, 178}_0 ∨ false c in DIMACS: -6923 6924 6925 0 c 3 does not represent an automaton state. c -(-b^{3, 178}_2 ∧ b^{3, 178}_1 ∧ b^{3, 178}_0 ∧ true) c in CNF: c b^{3, 178}_2 ∨ -b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ false c in DIMACS: 6923 -6924 -6925 0 c -3 does not represent an automaton state. c -( b^{3, 178}_2 ∧ b^{3, 178}_1 ∧ b^{3, 178}_0 ∧ true) c in CNF: c -b^{3, 178}_2 ∨ -b^{3, 178}_1 ∨ -b^{3, 178}_0 ∨ false c in DIMACS: -6923 -6924 -6925 0 c i = 179 c -2+1 --> -1 c ( b^{3, 179}_2 ∧ b^{3, 179}_1 ∧ -b^{3, 179}_0 ∧ p_537) -> ( b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ b^{3, 180}_0) c in CNF: c -b^{3, 179}_2 ∨ -b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ -p_537 ∨ b^{3, 180}_2 c -b^{3, 179}_2 ∨ -b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ -p_537 ∨ -b^{3, 180}_1 c -b^{3, 179}_2 ∨ -b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ -p_537 ∨ b^{3, 180}_0 c in DIMACS: -6926 -6927 6928 -537 6929 0 -6926 -6927 6928 -537 -6930 0 -6926 -6927 6928 -537 6931 0 c -1+1 --> 0 c ( b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ b^{3, 179}_0 ∧ p_537) -> (-b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ -b^{3, 180}_0) c in CNF: c -b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ -p_537 ∨ -b^{3, 180}_2 c -b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ -p_537 ∨ -b^{3, 180}_1 c -b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ -p_537 ∨ -b^{3, 180}_0 c in DIMACS: -6926 6927 -6928 -537 -6929 0 -6926 6927 -6928 -537 -6930 0 -6926 6927 -6928 -537 -6931 0 c 0+1 --> 1 c (-b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ -b^{3, 179}_0 ∧ p_537) -> (-b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ b^{3, 180}_0) c in CNF: c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ -p_537 ∨ -b^{3, 180}_2 c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ -p_537 ∨ -b^{3, 180}_1 c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ -p_537 ∨ b^{3, 180}_0 c in DIMACS: 6926 6927 6928 -537 -6929 0 6926 6927 6928 -537 -6930 0 6926 6927 6928 -537 6931 0 c 1+1 --> 2 c (-b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ b^{3, 179}_0 ∧ p_537) -> (-b^{3, 180}_2 ∧ b^{3, 180}_1 ∧ -b^{3, 180}_0) c in CNF: c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ -p_537 ∨ -b^{3, 180}_2 c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ -p_537 ∨ b^{3, 180}_1 c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ -p_537 ∨ -b^{3, 180}_0 c in DIMACS: 6926 6927 -6928 -537 -6929 0 6926 6927 -6928 -537 6930 0 6926 6927 -6928 -537 -6931 0 c 2+1 --> break c (-b^{3, 179}_2 ∧ b^{3, 179}_1 ∧ -b^{3, 179}_0 ∧ p_537) -> break c in CNF: c b^{3, 179}_2 ∨ -b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ -p_537 ∨ break c in DIMACS: 6926 -6927 6928 -537 1162 0 c 2-1 --> 1 c (-b^{3, 179}_2 ∧ b^{3, 179}_1 ∧ -b^{3, 179}_0 ∧ -p_537) -> (-b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ b^{3, 180}_0) c in CNF: c b^{3, 179}_2 ∨ -b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ p_537 ∨ -b^{3, 180}_2 c b^{3, 179}_2 ∨ -b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ p_537 ∨ -b^{3, 180}_1 c b^{3, 179}_2 ∨ -b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ p_537 ∨ b^{3, 180}_0 c in DIMACS: 6926 -6927 6928 537 -6929 0 6926 -6927 6928 537 -6930 0 6926 -6927 6928 537 6931 0 c 1-1 --> 0 c (-b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ b^{3, 179}_0 ∧ -p_537) -> (-b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ -b^{3, 180}_0) c in CNF: c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ p_537 ∨ -b^{3, 180}_2 c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ p_537 ∨ -b^{3, 180}_1 c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ p_537 ∨ -b^{3, 180}_0 c in DIMACS: 6926 6927 -6928 537 -6929 0 6926 6927 -6928 537 -6930 0 6926 6927 -6928 537 -6931 0 c 0-1 --> -1 c (-b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ -b^{3, 179}_0 ∧ -p_537) -> ( b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ b^{3, 180}_0) c in CNF: c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ p_537 ∨ b^{3, 180}_2 c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ p_537 ∨ -b^{3, 180}_1 c b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ p_537 ∨ b^{3, 180}_0 c in DIMACS: 6926 6927 6928 537 6929 0 6926 6927 6928 537 -6930 0 6926 6927 6928 537 6931 0 c -1-1 --> -2 c ( b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ b^{3, 179}_0 ∧ -p_537) -> ( b^{3, 180}_2 ∧ b^{3, 180}_1 ∧ -b^{3, 180}_0) c in CNF: c -b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ p_537 ∨ b^{3, 180}_2 c -b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ p_537 ∨ b^{3, 180}_1 c -b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ p_537 ∨ -b^{3, 180}_0 c in DIMACS: -6926 6927 -6928 537 6929 0 -6926 6927 -6928 537 6930 0 -6926 6927 -6928 537 -6931 0 c -2-1 --> break c ( b^{3, 179}_2 ∧ b^{3, 179}_1 ∧ -b^{3, 179}_0 ∧ -p_537) -> break c in CNF: c -b^{3, 179}_2 ∨ -b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ p_537 ∨ break c in DIMACS: -6926 -6927 6928 537 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 179}_2 ∧ -b^{3, 179}_1 ∧ -b^{3, 179}_0 ∧ true) c in CNF: c -b^{3, 179}_2 ∨ b^{3, 179}_1 ∨ b^{3, 179}_0 ∨ false c in DIMACS: -6926 6927 6928 0 c 3 does not represent an automaton state. c -(-b^{3, 179}_2 ∧ b^{3, 179}_1 ∧ b^{3, 179}_0 ∧ true) c in CNF: c b^{3, 179}_2 ∨ -b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ false c in DIMACS: 6926 -6927 -6928 0 c -3 does not represent an automaton state. c -( b^{3, 179}_2 ∧ b^{3, 179}_1 ∧ b^{3, 179}_0 ∧ true) c in CNF: c -b^{3, 179}_2 ∨ -b^{3, 179}_1 ∨ -b^{3, 179}_0 ∨ false c in DIMACS: -6926 -6927 -6928 0 c i = 180 c -2+1 --> -1 c ( b^{3, 180}_2 ∧ b^{3, 180}_1 ∧ -b^{3, 180}_0 ∧ p_540) -> ( b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ b^{3, 181}_0) c in CNF: c -b^{3, 180}_2 ∨ -b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ -p_540 ∨ b^{3, 181}_2 c -b^{3, 180}_2 ∨ -b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ -p_540 ∨ -b^{3, 181}_1 c -b^{3, 180}_2 ∨ -b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ -p_540 ∨ b^{3, 181}_0 c in DIMACS: -6929 -6930 6931 -540 6932 0 -6929 -6930 6931 -540 -6933 0 -6929 -6930 6931 -540 6934 0 c -1+1 --> 0 c ( b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ b^{3, 180}_0 ∧ p_540) -> (-b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ -b^{3, 181}_0) c in CNF: c -b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ -p_540 ∨ -b^{3, 181}_2 c -b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ -p_540 ∨ -b^{3, 181}_1 c -b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ -p_540 ∨ -b^{3, 181}_0 c in DIMACS: -6929 6930 -6931 -540 -6932 0 -6929 6930 -6931 -540 -6933 0 -6929 6930 -6931 -540 -6934 0 c 0+1 --> 1 c (-b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ -b^{3, 180}_0 ∧ p_540) -> (-b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ b^{3, 181}_0) c in CNF: c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ -p_540 ∨ -b^{3, 181}_2 c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ -p_540 ∨ -b^{3, 181}_1 c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ -p_540 ∨ b^{3, 181}_0 c in DIMACS: 6929 6930 6931 -540 -6932 0 6929 6930 6931 -540 -6933 0 6929 6930 6931 -540 6934 0 c 1+1 --> 2 c (-b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ b^{3, 180}_0 ∧ p_540) -> (-b^{3, 181}_2 ∧ b^{3, 181}_1 ∧ -b^{3, 181}_0) c in CNF: c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ -p_540 ∨ -b^{3, 181}_2 c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ -p_540 ∨ b^{3, 181}_1 c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ -p_540 ∨ -b^{3, 181}_0 c in DIMACS: 6929 6930 -6931 -540 -6932 0 6929 6930 -6931 -540 6933 0 6929 6930 -6931 -540 -6934 0 c 2+1 --> break c (-b^{3, 180}_2 ∧ b^{3, 180}_1 ∧ -b^{3, 180}_0 ∧ p_540) -> break c in CNF: c b^{3, 180}_2 ∨ -b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ -p_540 ∨ break c in DIMACS: 6929 -6930 6931 -540 1162 0 c 2-1 --> 1 c (-b^{3, 180}_2 ∧ b^{3, 180}_1 ∧ -b^{3, 180}_0 ∧ -p_540) -> (-b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ b^{3, 181}_0) c in CNF: c b^{3, 180}_2 ∨ -b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ p_540 ∨ -b^{3, 181}_2 c b^{3, 180}_2 ∨ -b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ p_540 ∨ -b^{3, 181}_1 c b^{3, 180}_2 ∨ -b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ p_540 ∨ b^{3, 181}_0 c in DIMACS: 6929 -6930 6931 540 -6932 0 6929 -6930 6931 540 -6933 0 6929 -6930 6931 540 6934 0 c 1-1 --> 0 c (-b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ b^{3, 180}_0 ∧ -p_540) -> (-b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ -b^{3, 181}_0) c in CNF: c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ p_540 ∨ -b^{3, 181}_2 c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ p_540 ∨ -b^{3, 181}_1 c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ p_540 ∨ -b^{3, 181}_0 c in DIMACS: 6929 6930 -6931 540 -6932 0 6929 6930 -6931 540 -6933 0 6929 6930 -6931 540 -6934 0 c 0-1 --> -1 c (-b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ -b^{3, 180}_0 ∧ -p_540) -> ( b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ b^{3, 181}_0) c in CNF: c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ p_540 ∨ b^{3, 181}_2 c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ p_540 ∨ -b^{3, 181}_1 c b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ p_540 ∨ b^{3, 181}_0 c in DIMACS: 6929 6930 6931 540 6932 0 6929 6930 6931 540 -6933 0 6929 6930 6931 540 6934 0 c -1-1 --> -2 c ( b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ b^{3, 180}_0 ∧ -p_540) -> ( b^{3, 181}_2 ∧ b^{3, 181}_1 ∧ -b^{3, 181}_0) c in CNF: c -b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ p_540 ∨ b^{3, 181}_2 c -b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ p_540 ∨ b^{3, 181}_1 c -b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ p_540 ∨ -b^{3, 181}_0 c in DIMACS: -6929 6930 -6931 540 6932 0 -6929 6930 -6931 540 6933 0 -6929 6930 -6931 540 -6934 0 c -2-1 --> break c ( b^{3, 180}_2 ∧ b^{3, 180}_1 ∧ -b^{3, 180}_0 ∧ -p_540) -> break c in CNF: c -b^{3, 180}_2 ∨ -b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ p_540 ∨ break c in DIMACS: -6929 -6930 6931 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 180}_2 ∧ -b^{3, 180}_1 ∧ -b^{3, 180}_0 ∧ true) c in CNF: c -b^{3, 180}_2 ∨ b^{3, 180}_1 ∨ b^{3, 180}_0 ∨ false c in DIMACS: -6929 6930 6931 0 c 3 does not represent an automaton state. c -(-b^{3, 180}_2 ∧ b^{3, 180}_1 ∧ b^{3, 180}_0 ∧ true) c in CNF: c b^{3, 180}_2 ∨ -b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ false c in DIMACS: 6929 -6930 -6931 0 c -3 does not represent an automaton state. c -( b^{3, 180}_2 ∧ b^{3, 180}_1 ∧ b^{3, 180}_0 ∧ true) c in CNF: c -b^{3, 180}_2 ∨ -b^{3, 180}_1 ∨ -b^{3, 180}_0 ∨ false c in DIMACS: -6929 -6930 -6931 0 c i = 181 c -2+1 --> -1 c ( b^{3, 181}_2 ∧ b^{3, 181}_1 ∧ -b^{3, 181}_0 ∧ p_543) -> ( b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ b^{3, 182}_0) c in CNF: c -b^{3, 181}_2 ∨ -b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ -p_543 ∨ b^{3, 182}_2 c -b^{3, 181}_2 ∨ -b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ -p_543 ∨ -b^{3, 182}_1 c -b^{3, 181}_2 ∨ -b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ -p_543 ∨ b^{3, 182}_0 c in DIMACS: -6932 -6933 6934 -543 6935 0 -6932 -6933 6934 -543 -6936 0 -6932 -6933 6934 -543 6937 0 c -1+1 --> 0 c ( b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ b^{3, 181}_0 ∧ p_543) -> (-b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ -b^{3, 182}_0) c in CNF: c -b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ -p_543 ∨ -b^{3, 182}_2 c -b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ -p_543 ∨ -b^{3, 182}_1 c -b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ -p_543 ∨ -b^{3, 182}_0 c in DIMACS: -6932 6933 -6934 -543 -6935 0 -6932 6933 -6934 -543 -6936 0 -6932 6933 -6934 -543 -6937 0 c 0+1 --> 1 c (-b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ -b^{3, 181}_0 ∧ p_543) -> (-b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ b^{3, 182}_0) c in CNF: c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ -p_543 ∨ -b^{3, 182}_2 c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ -p_543 ∨ -b^{3, 182}_1 c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ -p_543 ∨ b^{3, 182}_0 c in DIMACS: 6932 6933 6934 -543 -6935 0 6932 6933 6934 -543 -6936 0 6932 6933 6934 -543 6937 0 c 1+1 --> 2 c (-b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ b^{3, 181}_0 ∧ p_543) -> (-b^{3, 182}_2 ∧ b^{3, 182}_1 ∧ -b^{3, 182}_0) c in CNF: c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ -p_543 ∨ -b^{3, 182}_2 c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ -p_543 ∨ b^{3, 182}_1 c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ -p_543 ∨ -b^{3, 182}_0 c in DIMACS: 6932 6933 -6934 -543 -6935 0 6932 6933 -6934 -543 6936 0 6932 6933 -6934 -543 -6937 0 c 2+1 --> break c (-b^{3, 181}_2 ∧ b^{3, 181}_1 ∧ -b^{3, 181}_0 ∧ p_543) -> break c in CNF: c b^{3, 181}_2 ∨ -b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ -p_543 ∨ break c in DIMACS: 6932 -6933 6934 -543 1162 0 c 2-1 --> 1 c (-b^{3, 181}_2 ∧ b^{3, 181}_1 ∧ -b^{3, 181}_0 ∧ -p_543) -> (-b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ b^{3, 182}_0) c in CNF: c b^{3, 181}_2 ∨ -b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ p_543 ∨ -b^{3, 182}_2 c b^{3, 181}_2 ∨ -b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ p_543 ∨ -b^{3, 182}_1 c b^{3, 181}_2 ∨ -b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ p_543 ∨ b^{3, 182}_0 c in DIMACS: 6932 -6933 6934 543 -6935 0 6932 -6933 6934 543 -6936 0 6932 -6933 6934 543 6937 0 c 1-1 --> 0 c (-b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ b^{3, 181}_0 ∧ -p_543) -> (-b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ -b^{3, 182}_0) c in CNF: c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ p_543 ∨ -b^{3, 182}_2 c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ p_543 ∨ -b^{3, 182}_1 c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ p_543 ∨ -b^{3, 182}_0 c in DIMACS: 6932 6933 -6934 543 -6935 0 6932 6933 -6934 543 -6936 0 6932 6933 -6934 543 -6937 0 c 0-1 --> -1 c (-b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ -b^{3, 181}_0 ∧ -p_543) -> ( b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ b^{3, 182}_0) c in CNF: c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ p_543 ∨ b^{3, 182}_2 c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ p_543 ∨ -b^{3, 182}_1 c b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ p_543 ∨ b^{3, 182}_0 c in DIMACS: 6932 6933 6934 543 6935 0 6932 6933 6934 543 -6936 0 6932 6933 6934 543 6937 0 c -1-1 --> -2 c ( b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ b^{3, 181}_0 ∧ -p_543) -> ( b^{3, 182}_2 ∧ b^{3, 182}_1 ∧ -b^{3, 182}_0) c in CNF: c -b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ p_543 ∨ b^{3, 182}_2 c -b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ p_543 ∨ b^{3, 182}_1 c -b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ p_543 ∨ -b^{3, 182}_0 c in DIMACS: -6932 6933 -6934 543 6935 0 -6932 6933 -6934 543 6936 0 -6932 6933 -6934 543 -6937 0 c -2-1 --> break c ( b^{3, 181}_2 ∧ b^{3, 181}_1 ∧ -b^{3, 181}_0 ∧ -p_543) -> break c in CNF: c -b^{3, 181}_2 ∨ -b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ p_543 ∨ break c in DIMACS: -6932 -6933 6934 543 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 181}_2 ∧ -b^{3, 181}_1 ∧ -b^{3, 181}_0 ∧ true) c in CNF: c -b^{3, 181}_2 ∨ b^{3, 181}_1 ∨ b^{3, 181}_0 ∨ false c in DIMACS: -6932 6933 6934 0 c 3 does not represent an automaton state. c -(-b^{3, 181}_2 ∧ b^{3, 181}_1 ∧ b^{3, 181}_0 ∧ true) c in CNF: c b^{3, 181}_2 ∨ -b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ false c in DIMACS: 6932 -6933 -6934 0 c -3 does not represent an automaton state. c -( b^{3, 181}_2 ∧ b^{3, 181}_1 ∧ b^{3, 181}_0 ∧ true) c in CNF: c -b^{3, 181}_2 ∨ -b^{3, 181}_1 ∨ -b^{3, 181}_0 ∨ false c in DIMACS: -6932 -6933 -6934 0 c i = 182 c -2+1 --> -1 c ( b^{3, 182}_2 ∧ b^{3, 182}_1 ∧ -b^{3, 182}_0 ∧ p_546) -> ( b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ b^{3, 183}_0) c in CNF: c -b^{3, 182}_2 ∨ -b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ -p_546 ∨ b^{3, 183}_2 c -b^{3, 182}_2 ∨ -b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ -p_546 ∨ -b^{3, 183}_1 c -b^{3, 182}_2 ∨ -b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ -p_546 ∨ b^{3, 183}_0 c in DIMACS: -6935 -6936 6937 -546 6938 0 -6935 -6936 6937 -546 -6939 0 -6935 -6936 6937 -546 6940 0 c -1+1 --> 0 c ( b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ b^{3, 182}_0 ∧ p_546) -> (-b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ -b^{3, 183}_0) c in CNF: c -b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ -p_546 ∨ -b^{3, 183}_2 c -b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ -p_546 ∨ -b^{3, 183}_1 c -b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ -p_546 ∨ -b^{3, 183}_0 c in DIMACS: -6935 6936 -6937 -546 -6938 0 -6935 6936 -6937 -546 -6939 0 -6935 6936 -6937 -546 -6940 0 c 0+1 --> 1 c (-b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ -b^{3, 182}_0 ∧ p_546) -> (-b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ b^{3, 183}_0) c in CNF: c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ -p_546 ∨ -b^{3, 183}_2 c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ -p_546 ∨ -b^{3, 183}_1 c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ -p_546 ∨ b^{3, 183}_0 c in DIMACS: 6935 6936 6937 -546 -6938 0 6935 6936 6937 -546 -6939 0 6935 6936 6937 -546 6940 0 c 1+1 --> 2 c (-b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ b^{3, 182}_0 ∧ p_546) -> (-b^{3, 183}_2 ∧ b^{3, 183}_1 ∧ -b^{3, 183}_0) c in CNF: c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ -p_546 ∨ -b^{3, 183}_2 c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ -p_546 ∨ b^{3, 183}_1 c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ -p_546 ∨ -b^{3, 183}_0 c in DIMACS: 6935 6936 -6937 -546 -6938 0 6935 6936 -6937 -546 6939 0 6935 6936 -6937 -546 -6940 0 c 2+1 --> break c (-b^{3, 182}_2 ∧ b^{3, 182}_1 ∧ -b^{3, 182}_0 ∧ p_546) -> break c in CNF: c b^{3, 182}_2 ∨ -b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ -p_546 ∨ break c in DIMACS: 6935 -6936 6937 -546 1162 0 c 2-1 --> 1 c (-b^{3, 182}_2 ∧ b^{3, 182}_1 ∧ -b^{3, 182}_0 ∧ -p_546) -> (-b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ b^{3, 183}_0) c in CNF: c b^{3, 182}_2 ∨ -b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ p_546 ∨ -b^{3, 183}_2 c b^{3, 182}_2 ∨ -b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ p_546 ∨ -b^{3, 183}_1 c b^{3, 182}_2 ∨ -b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ p_546 ∨ b^{3, 183}_0 c in DIMACS: 6935 -6936 6937 546 -6938 0 6935 -6936 6937 546 -6939 0 6935 -6936 6937 546 6940 0 c 1-1 --> 0 c (-b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ b^{3, 182}_0 ∧ -p_546) -> (-b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ -b^{3, 183}_0) c in CNF: c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ p_546 ∨ -b^{3, 183}_2 c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ p_546 ∨ -b^{3, 183}_1 c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ p_546 ∨ -b^{3, 183}_0 c in DIMACS: 6935 6936 -6937 546 -6938 0 6935 6936 -6937 546 -6939 0 6935 6936 -6937 546 -6940 0 c 0-1 --> -1 c (-b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ -b^{3, 182}_0 ∧ -p_546) -> ( b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ b^{3, 183}_0) c in CNF: c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ p_546 ∨ b^{3, 183}_2 c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ p_546 ∨ -b^{3, 183}_1 c b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ p_546 ∨ b^{3, 183}_0 c in DIMACS: 6935 6936 6937 546 6938 0 6935 6936 6937 546 -6939 0 6935 6936 6937 546 6940 0 c -1-1 --> -2 c ( b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ b^{3, 182}_0 ∧ -p_546) -> ( b^{3, 183}_2 ∧ b^{3, 183}_1 ∧ -b^{3, 183}_0) c in CNF: c -b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ p_546 ∨ b^{3, 183}_2 c -b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ p_546 ∨ b^{3, 183}_1 c -b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ p_546 ∨ -b^{3, 183}_0 c in DIMACS: -6935 6936 -6937 546 6938 0 -6935 6936 -6937 546 6939 0 -6935 6936 -6937 546 -6940 0 c -2-1 --> break c ( b^{3, 182}_2 ∧ b^{3, 182}_1 ∧ -b^{3, 182}_0 ∧ -p_546) -> break c in CNF: c -b^{3, 182}_2 ∨ -b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ p_546 ∨ break c in DIMACS: -6935 -6936 6937 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 182}_2 ∧ -b^{3, 182}_1 ∧ -b^{3, 182}_0 ∧ true) c in CNF: c -b^{3, 182}_2 ∨ b^{3, 182}_1 ∨ b^{3, 182}_0 ∨ false c in DIMACS: -6935 6936 6937 0 c 3 does not represent an automaton state. c -(-b^{3, 182}_2 ∧ b^{3, 182}_1 ∧ b^{3, 182}_0 ∧ true) c in CNF: c b^{3, 182}_2 ∨ -b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ false c in DIMACS: 6935 -6936 -6937 0 c -3 does not represent an automaton state. c -( b^{3, 182}_2 ∧ b^{3, 182}_1 ∧ b^{3, 182}_0 ∧ true) c in CNF: c -b^{3, 182}_2 ∨ -b^{3, 182}_1 ∨ -b^{3, 182}_0 ∨ false c in DIMACS: -6935 -6936 -6937 0 c i = 183 c -2+1 --> -1 c ( b^{3, 183}_2 ∧ b^{3, 183}_1 ∧ -b^{3, 183}_0 ∧ p_549) -> ( b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ b^{3, 184}_0) c in CNF: c -b^{3, 183}_2 ∨ -b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ -p_549 ∨ b^{3, 184}_2 c -b^{3, 183}_2 ∨ -b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ -p_549 ∨ -b^{3, 184}_1 c -b^{3, 183}_2 ∨ -b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ -p_549 ∨ b^{3, 184}_0 c in DIMACS: -6938 -6939 6940 -549 6941 0 -6938 -6939 6940 -549 -6942 0 -6938 -6939 6940 -549 6943 0 c -1+1 --> 0 c ( b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ b^{3, 183}_0 ∧ p_549) -> (-b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ -b^{3, 184}_0) c in CNF: c -b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ -p_549 ∨ -b^{3, 184}_2 c -b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ -p_549 ∨ -b^{3, 184}_1 c -b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ -p_549 ∨ -b^{3, 184}_0 c in DIMACS: -6938 6939 -6940 -549 -6941 0 -6938 6939 -6940 -549 -6942 0 -6938 6939 -6940 -549 -6943 0 c 0+1 --> 1 c (-b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ -b^{3, 183}_0 ∧ p_549) -> (-b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ b^{3, 184}_0) c in CNF: c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ -p_549 ∨ -b^{3, 184}_2 c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ -p_549 ∨ -b^{3, 184}_1 c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ -p_549 ∨ b^{3, 184}_0 c in DIMACS: 6938 6939 6940 -549 -6941 0 6938 6939 6940 -549 -6942 0 6938 6939 6940 -549 6943 0 c 1+1 --> 2 c (-b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ b^{3, 183}_0 ∧ p_549) -> (-b^{3, 184}_2 ∧ b^{3, 184}_1 ∧ -b^{3, 184}_0) c in CNF: c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ -p_549 ∨ -b^{3, 184}_2 c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ -p_549 ∨ b^{3, 184}_1 c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ -p_549 ∨ -b^{3, 184}_0 c in DIMACS: 6938 6939 -6940 -549 -6941 0 6938 6939 -6940 -549 6942 0 6938 6939 -6940 -549 -6943 0 c 2+1 --> break c (-b^{3, 183}_2 ∧ b^{3, 183}_1 ∧ -b^{3, 183}_0 ∧ p_549) -> break c in CNF: c b^{3, 183}_2 ∨ -b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ -p_549 ∨ break c in DIMACS: 6938 -6939 6940 -549 1162 0 c 2-1 --> 1 c (-b^{3, 183}_2 ∧ b^{3, 183}_1 ∧ -b^{3, 183}_0 ∧ -p_549) -> (-b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ b^{3, 184}_0) c in CNF: c b^{3, 183}_2 ∨ -b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ p_549 ∨ -b^{3, 184}_2 c b^{3, 183}_2 ∨ -b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ p_549 ∨ -b^{3, 184}_1 c b^{3, 183}_2 ∨ -b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ p_549 ∨ b^{3, 184}_0 c in DIMACS: 6938 -6939 6940 549 -6941 0 6938 -6939 6940 549 -6942 0 6938 -6939 6940 549 6943 0 c 1-1 --> 0 c (-b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ b^{3, 183}_0 ∧ -p_549) -> (-b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ -b^{3, 184}_0) c in CNF: c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ p_549 ∨ -b^{3, 184}_2 c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ p_549 ∨ -b^{3, 184}_1 c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ p_549 ∨ -b^{3, 184}_0 c in DIMACS: 6938 6939 -6940 549 -6941 0 6938 6939 -6940 549 -6942 0 6938 6939 -6940 549 -6943 0 c 0-1 --> -1 c (-b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ -b^{3, 183}_0 ∧ -p_549) -> ( b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ b^{3, 184}_0) c in CNF: c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ p_549 ∨ b^{3, 184}_2 c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ p_549 ∨ -b^{3, 184}_1 c b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ p_549 ∨ b^{3, 184}_0 c in DIMACS: 6938 6939 6940 549 6941 0 6938 6939 6940 549 -6942 0 6938 6939 6940 549 6943 0 c -1-1 --> -2 c ( b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ b^{3, 183}_0 ∧ -p_549) -> ( b^{3, 184}_2 ∧ b^{3, 184}_1 ∧ -b^{3, 184}_0) c in CNF: c -b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ p_549 ∨ b^{3, 184}_2 c -b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ p_549 ∨ b^{3, 184}_1 c -b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ p_549 ∨ -b^{3, 184}_0 c in DIMACS: -6938 6939 -6940 549 6941 0 -6938 6939 -6940 549 6942 0 -6938 6939 -6940 549 -6943 0 c -2-1 --> break c ( b^{3, 183}_2 ∧ b^{3, 183}_1 ∧ -b^{3, 183}_0 ∧ -p_549) -> break c in CNF: c -b^{3, 183}_2 ∨ -b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ p_549 ∨ break c in DIMACS: -6938 -6939 6940 549 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 183}_2 ∧ -b^{3, 183}_1 ∧ -b^{3, 183}_0 ∧ true) c in CNF: c -b^{3, 183}_2 ∨ b^{3, 183}_1 ∨ b^{3, 183}_0 ∨ false c in DIMACS: -6938 6939 6940 0 c 3 does not represent an automaton state. c -(-b^{3, 183}_2 ∧ b^{3, 183}_1 ∧ b^{3, 183}_0 ∧ true) c in CNF: c b^{3, 183}_2 ∨ -b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ false c in DIMACS: 6938 -6939 -6940 0 c -3 does not represent an automaton state. c -( b^{3, 183}_2 ∧ b^{3, 183}_1 ∧ b^{3, 183}_0 ∧ true) c in CNF: c -b^{3, 183}_2 ∨ -b^{3, 183}_1 ∨ -b^{3, 183}_0 ∨ false c in DIMACS: -6938 -6939 -6940 0 c i = 184 c -2+1 --> -1 c ( b^{3, 184}_2 ∧ b^{3, 184}_1 ∧ -b^{3, 184}_0 ∧ p_552) -> ( b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ b^{3, 185}_0) c in CNF: c -b^{3, 184}_2 ∨ -b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ -p_552 ∨ b^{3, 185}_2 c -b^{3, 184}_2 ∨ -b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ -p_552 ∨ -b^{3, 185}_1 c -b^{3, 184}_2 ∨ -b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ -p_552 ∨ b^{3, 185}_0 c in DIMACS: -6941 -6942 6943 -552 6944 0 -6941 -6942 6943 -552 -6945 0 -6941 -6942 6943 -552 6946 0 c -1+1 --> 0 c ( b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ b^{3, 184}_0 ∧ p_552) -> (-b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ -b^{3, 185}_0) c in CNF: c -b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ -p_552 ∨ -b^{3, 185}_2 c -b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ -p_552 ∨ -b^{3, 185}_1 c -b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ -p_552 ∨ -b^{3, 185}_0 c in DIMACS: -6941 6942 -6943 -552 -6944 0 -6941 6942 -6943 -552 -6945 0 -6941 6942 -6943 -552 -6946 0 c 0+1 --> 1 c (-b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ -b^{3, 184}_0 ∧ p_552) -> (-b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ b^{3, 185}_0) c in CNF: c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ -p_552 ∨ -b^{3, 185}_2 c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ -p_552 ∨ -b^{3, 185}_1 c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ -p_552 ∨ b^{3, 185}_0 c in DIMACS: 6941 6942 6943 -552 -6944 0 6941 6942 6943 -552 -6945 0 6941 6942 6943 -552 6946 0 c 1+1 --> 2 c (-b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ b^{3, 184}_0 ∧ p_552) -> (-b^{3, 185}_2 ∧ b^{3, 185}_1 ∧ -b^{3, 185}_0) c in CNF: c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ -p_552 ∨ -b^{3, 185}_2 c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ -p_552 ∨ b^{3, 185}_1 c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ -p_552 ∨ -b^{3, 185}_0 c in DIMACS: 6941 6942 -6943 -552 -6944 0 6941 6942 -6943 -552 6945 0 6941 6942 -6943 -552 -6946 0 c 2+1 --> break c (-b^{3, 184}_2 ∧ b^{3, 184}_1 ∧ -b^{3, 184}_0 ∧ p_552) -> break c in CNF: c b^{3, 184}_2 ∨ -b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ -p_552 ∨ break c in DIMACS: 6941 -6942 6943 -552 1162 0 c 2-1 --> 1 c (-b^{3, 184}_2 ∧ b^{3, 184}_1 ∧ -b^{3, 184}_0 ∧ -p_552) -> (-b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ b^{3, 185}_0) c in CNF: c b^{3, 184}_2 ∨ -b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ p_552 ∨ -b^{3, 185}_2 c b^{3, 184}_2 ∨ -b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ p_552 ∨ -b^{3, 185}_1 c b^{3, 184}_2 ∨ -b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ p_552 ∨ b^{3, 185}_0 c in DIMACS: 6941 -6942 6943 552 -6944 0 6941 -6942 6943 552 -6945 0 6941 -6942 6943 552 6946 0 c 1-1 --> 0 c (-b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ b^{3, 184}_0 ∧ -p_552) -> (-b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ -b^{3, 185}_0) c in CNF: c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ p_552 ∨ -b^{3, 185}_2 c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ p_552 ∨ -b^{3, 185}_1 c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ p_552 ∨ -b^{3, 185}_0 c in DIMACS: 6941 6942 -6943 552 -6944 0 6941 6942 -6943 552 -6945 0 6941 6942 -6943 552 -6946 0 c 0-1 --> -1 c (-b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ -b^{3, 184}_0 ∧ -p_552) -> ( b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ b^{3, 185}_0) c in CNF: c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ p_552 ∨ b^{3, 185}_2 c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ p_552 ∨ -b^{3, 185}_1 c b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ p_552 ∨ b^{3, 185}_0 c in DIMACS: 6941 6942 6943 552 6944 0 6941 6942 6943 552 -6945 0 6941 6942 6943 552 6946 0 c -1-1 --> -2 c ( b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ b^{3, 184}_0 ∧ -p_552) -> ( b^{3, 185}_2 ∧ b^{3, 185}_1 ∧ -b^{3, 185}_0) c in CNF: c -b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ p_552 ∨ b^{3, 185}_2 c -b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ p_552 ∨ b^{3, 185}_1 c -b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ p_552 ∨ -b^{3, 185}_0 c in DIMACS: -6941 6942 -6943 552 6944 0 -6941 6942 -6943 552 6945 0 -6941 6942 -6943 552 -6946 0 c -2-1 --> break c ( b^{3, 184}_2 ∧ b^{3, 184}_1 ∧ -b^{3, 184}_0 ∧ -p_552) -> break c in CNF: c -b^{3, 184}_2 ∨ -b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ p_552 ∨ break c in DIMACS: -6941 -6942 6943 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 184}_2 ∧ -b^{3, 184}_1 ∧ -b^{3, 184}_0 ∧ true) c in CNF: c -b^{3, 184}_2 ∨ b^{3, 184}_1 ∨ b^{3, 184}_0 ∨ false c in DIMACS: -6941 6942 6943 0 c 3 does not represent an automaton state. c -(-b^{3, 184}_2 ∧ b^{3, 184}_1 ∧ b^{3, 184}_0 ∧ true) c in CNF: c b^{3, 184}_2 ∨ -b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ false c in DIMACS: 6941 -6942 -6943 0 c -3 does not represent an automaton state. c -( b^{3, 184}_2 ∧ b^{3, 184}_1 ∧ b^{3, 184}_0 ∧ true) c in CNF: c -b^{3, 184}_2 ∨ -b^{3, 184}_1 ∨ -b^{3, 184}_0 ∨ false c in DIMACS: -6941 -6942 -6943 0 c i = 185 c -2+1 --> -1 c ( b^{3, 185}_2 ∧ b^{3, 185}_1 ∧ -b^{3, 185}_0 ∧ p_555) -> ( b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ b^{3, 186}_0) c in CNF: c -b^{3, 185}_2 ∨ -b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ -p_555 ∨ b^{3, 186}_2 c -b^{3, 185}_2 ∨ -b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ -p_555 ∨ -b^{3, 186}_1 c -b^{3, 185}_2 ∨ -b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ -p_555 ∨ b^{3, 186}_0 c in DIMACS: -6944 -6945 6946 -555 6947 0 -6944 -6945 6946 -555 -6948 0 -6944 -6945 6946 -555 6949 0 c -1+1 --> 0 c ( b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ b^{3, 185}_0 ∧ p_555) -> (-b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ -b^{3, 186}_0) c in CNF: c -b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ -p_555 ∨ -b^{3, 186}_2 c -b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ -p_555 ∨ -b^{3, 186}_1 c -b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ -p_555 ∨ -b^{3, 186}_0 c in DIMACS: -6944 6945 -6946 -555 -6947 0 -6944 6945 -6946 -555 -6948 0 -6944 6945 -6946 -555 -6949 0 c 0+1 --> 1 c (-b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ -b^{3, 185}_0 ∧ p_555) -> (-b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ b^{3, 186}_0) c in CNF: c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ -p_555 ∨ -b^{3, 186}_2 c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ -p_555 ∨ -b^{3, 186}_1 c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ -p_555 ∨ b^{3, 186}_0 c in DIMACS: 6944 6945 6946 -555 -6947 0 6944 6945 6946 -555 -6948 0 6944 6945 6946 -555 6949 0 c 1+1 --> 2 c (-b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ b^{3, 185}_0 ∧ p_555) -> (-b^{3, 186}_2 ∧ b^{3, 186}_1 ∧ -b^{3, 186}_0) c in CNF: c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ -p_555 ∨ -b^{3, 186}_2 c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ -p_555 ∨ b^{3, 186}_1 c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ -p_555 ∨ -b^{3, 186}_0 c in DIMACS: 6944 6945 -6946 -555 -6947 0 6944 6945 -6946 -555 6948 0 6944 6945 -6946 -555 -6949 0 c 2+1 --> break c (-b^{3, 185}_2 ∧ b^{3, 185}_1 ∧ -b^{3, 185}_0 ∧ p_555) -> break c in CNF: c b^{3, 185}_2 ∨ -b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ -p_555 ∨ break c in DIMACS: 6944 -6945 6946 -555 1162 0 c 2-1 --> 1 c (-b^{3, 185}_2 ∧ b^{3, 185}_1 ∧ -b^{3, 185}_0 ∧ -p_555) -> (-b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ b^{3, 186}_0) c in CNF: c b^{3, 185}_2 ∨ -b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ p_555 ∨ -b^{3, 186}_2 c b^{3, 185}_2 ∨ -b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ p_555 ∨ -b^{3, 186}_1 c b^{3, 185}_2 ∨ -b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ p_555 ∨ b^{3, 186}_0 c in DIMACS: 6944 -6945 6946 555 -6947 0 6944 -6945 6946 555 -6948 0 6944 -6945 6946 555 6949 0 c 1-1 --> 0 c (-b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ b^{3, 185}_0 ∧ -p_555) -> (-b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ -b^{3, 186}_0) c in CNF: c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ p_555 ∨ -b^{3, 186}_2 c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ p_555 ∨ -b^{3, 186}_1 c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ p_555 ∨ -b^{3, 186}_0 c in DIMACS: 6944 6945 -6946 555 -6947 0 6944 6945 -6946 555 -6948 0 6944 6945 -6946 555 -6949 0 c 0-1 --> -1 c (-b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ -b^{3, 185}_0 ∧ -p_555) -> ( b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ b^{3, 186}_0) c in CNF: c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ p_555 ∨ b^{3, 186}_2 c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ p_555 ∨ -b^{3, 186}_1 c b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ p_555 ∨ b^{3, 186}_0 c in DIMACS: 6944 6945 6946 555 6947 0 6944 6945 6946 555 -6948 0 6944 6945 6946 555 6949 0 c -1-1 --> -2 c ( b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ b^{3, 185}_0 ∧ -p_555) -> ( b^{3, 186}_2 ∧ b^{3, 186}_1 ∧ -b^{3, 186}_0) c in CNF: c -b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ p_555 ∨ b^{3, 186}_2 c -b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ p_555 ∨ b^{3, 186}_1 c -b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ p_555 ∨ -b^{3, 186}_0 c in DIMACS: -6944 6945 -6946 555 6947 0 -6944 6945 -6946 555 6948 0 -6944 6945 -6946 555 -6949 0 c -2-1 --> break c ( b^{3, 185}_2 ∧ b^{3, 185}_1 ∧ -b^{3, 185}_0 ∧ -p_555) -> break c in CNF: c -b^{3, 185}_2 ∨ -b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ p_555 ∨ break c in DIMACS: -6944 -6945 6946 555 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 185}_2 ∧ -b^{3, 185}_1 ∧ -b^{3, 185}_0 ∧ true) c in CNF: c -b^{3, 185}_2 ∨ b^{3, 185}_1 ∨ b^{3, 185}_0 ∨ false c in DIMACS: -6944 6945 6946 0 c 3 does not represent an automaton state. c -(-b^{3, 185}_2 ∧ b^{3, 185}_1 ∧ b^{3, 185}_0 ∧ true) c in CNF: c b^{3, 185}_2 ∨ -b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ false c in DIMACS: 6944 -6945 -6946 0 c -3 does not represent an automaton state. c -( b^{3, 185}_2 ∧ b^{3, 185}_1 ∧ b^{3, 185}_0 ∧ true) c in CNF: c -b^{3, 185}_2 ∨ -b^{3, 185}_1 ∨ -b^{3, 185}_0 ∨ false c in DIMACS: -6944 -6945 -6946 0 c i = 186 c -2+1 --> -1 c ( b^{3, 186}_2 ∧ b^{3, 186}_1 ∧ -b^{3, 186}_0 ∧ p_558) -> ( b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ b^{3, 187}_0) c in CNF: c -b^{3, 186}_2 ∨ -b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ -p_558 ∨ b^{3, 187}_2 c -b^{3, 186}_2 ∨ -b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ -p_558 ∨ -b^{3, 187}_1 c -b^{3, 186}_2 ∨ -b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ -p_558 ∨ b^{3, 187}_0 c in DIMACS: -6947 -6948 6949 -558 6950 0 -6947 -6948 6949 -558 -6951 0 -6947 -6948 6949 -558 6952 0 c -1+1 --> 0 c ( b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ b^{3, 186}_0 ∧ p_558) -> (-b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ -b^{3, 187}_0) c in CNF: c -b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ -p_558 ∨ -b^{3, 187}_2 c -b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ -p_558 ∨ -b^{3, 187}_1 c -b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ -p_558 ∨ -b^{3, 187}_0 c in DIMACS: -6947 6948 -6949 -558 -6950 0 -6947 6948 -6949 -558 -6951 0 -6947 6948 -6949 -558 -6952 0 c 0+1 --> 1 c (-b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ -b^{3, 186}_0 ∧ p_558) -> (-b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ b^{3, 187}_0) c in CNF: c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ -p_558 ∨ -b^{3, 187}_2 c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ -p_558 ∨ -b^{3, 187}_1 c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ -p_558 ∨ b^{3, 187}_0 c in DIMACS: 6947 6948 6949 -558 -6950 0 6947 6948 6949 -558 -6951 0 6947 6948 6949 -558 6952 0 c 1+1 --> 2 c (-b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ b^{3, 186}_0 ∧ p_558) -> (-b^{3, 187}_2 ∧ b^{3, 187}_1 ∧ -b^{3, 187}_0) c in CNF: c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ -p_558 ∨ -b^{3, 187}_2 c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ -p_558 ∨ b^{3, 187}_1 c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ -p_558 ∨ -b^{3, 187}_0 c in DIMACS: 6947 6948 -6949 -558 -6950 0 6947 6948 -6949 -558 6951 0 6947 6948 -6949 -558 -6952 0 c 2+1 --> break c (-b^{3, 186}_2 ∧ b^{3, 186}_1 ∧ -b^{3, 186}_0 ∧ p_558) -> break c in CNF: c b^{3, 186}_2 ∨ -b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ -p_558 ∨ break c in DIMACS: 6947 -6948 6949 -558 1162 0 c 2-1 --> 1 c (-b^{3, 186}_2 ∧ b^{3, 186}_1 ∧ -b^{3, 186}_0 ∧ -p_558) -> (-b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ b^{3, 187}_0) c in CNF: c b^{3, 186}_2 ∨ -b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ p_558 ∨ -b^{3, 187}_2 c b^{3, 186}_2 ∨ -b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ p_558 ∨ -b^{3, 187}_1 c b^{3, 186}_2 ∨ -b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ p_558 ∨ b^{3, 187}_0 c in DIMACS: 6947 -6948 6949 558 -6950 0 6947 -6948 6949 558 -6951 0 6947 -6948 6949 558 6952 0 c 1-1 --> 0 c (-b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ b^{3, 186}_0 ∧ -p_558) -> (-b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ -b^{3, 187}_0) c in CNF: c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ p_558 ∨ -b^{3, 187}_2 c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ p_558 ∨ -b^{3, 187}_1 c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ p_558 ∨ -b^{3, 187}_0 c in DIMACS: 6947 6948 -6949 558 -6950 0 6947 6948 -6949 558 -6951 0 6947 6948 -6949 558 -6952 0 c 0-1 --> -1 c (-b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ -b^{3, 186}_0 ∧ -p_558) -> ( b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ b^{3, 187}_0) c in CNF: c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ p_558 ∨ b^{3, 187}_2 c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ p_558 ∨ -b^{3, 187}_1 c b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ p_558 ∨ b^{3, 187}_0 c in DIMACS: 6947 6948 6949 558 6950 0 6947 6948 6949 558 -6951 0 6947 6948 6949 558 6952 0 c -1-1 --> -2 c ( b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ b^{3, 186}_0 ∧ -p_558) -> ( b^{3, 187}_2 ∧ b^{3, 187}_1 ∧ -b^{3, 187}_0) c in CNF: c -b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ p_558 ∨ b^{3, 187}_2 c -b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ p_558 ∨ b^{3, 187}_1 c -b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ p_558 ∨ -b^{3, 187}_0 c in DIMACS: -6947 6948 -6949 558 6950 0 -6947 6948 -6949 558 6951 0 -6947 6948 -6949 558 -6952 0 c -2-1 --> break c ( b^{3, 186}_2 ∧ b^{3, 186}_1 ∧ -b^{3, 186}_0 ∧ -p_558) -> break c in CNF: c -b^{3, 186}_2 ∨ -b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ p_558 ∨ break c in DIMACS: -6947 -6948 6949 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 186}_2 ∧ -b^{3, 186}_1 ∧ -b^{3, 186}_0 ∧ true) c in CNF: c -b^{3, 186}_2 ∨ b^{3, 186}_1 ∨ b^{3, 186}_0 ∨ false c in DIMACS: -6947 6948 6949 0 c 3 does not represent an automaton state. c -(-b^{3, 186}_2 ∧ b^{3, 186}_1 ∧ b^{3, 186}_0 ∧ true) c in CNF: c b^{3, 186}_2 ∨ -b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ false c in DIMACS: 6947 -6948 -6949 0 c -3 does not represent an automaton state. c -( b^{3, 186}_2 ∧ b^{3, 186}_1 ∧ b^{3, 186}_0 ∧ true) c in CNF: c -b^{3, 186}_2 ∨ -b^{3, 186}_1 ∨ -b^{3, 186}_0 ∨ false c in DIMACS: -6947 -6948 -6949 0 c i = 187 c -2+1 --> -1 c ( b^{3, 187}_2 ∧ b^{3, 187}_1 ∧ -b^{3, 187}_0 ∧ p_561) -> ( b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ b^{3, 188}_0) c in CNF: c -b^{3, 187}_2 ∨ -b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ -p_561 ∨ b^{3, 188}_2 c -b^{3, 187}_2 ∨ -b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ -p_561 ∨ -b^{3, 188}_1 c -b^{3, 187}_2 ∨ -b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ -p_561 ∨ b^{3, 188}_0 c in DIMACS: -6950 -6951 6952 -561 6953 0 -6950 -6951 6952 -561 -6954 0 -6950 -6951 6952 -561 6955 0 c -1+1 --> 0 c ( b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ b^{3, 187}_0 ∧ p_561) -> (-b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ -b^{3, 188}_0) c in CNF: c -b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ -p_561 ∨ -b^{3, 188}_2 c -b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ -p_561 ∨ -b^{3, 188}_1 c -b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ -p_561 ∨ -b^{3, 188}_0 c in DIMACS: -6950 6951 -6952 -561 -6953 0 -6950 6951 -6952 -561 -6954 0 -6950 6951 -6952 -561 -6955 0 c 0+1 --> 1 c (-b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ -b^{3, 187}_0 ∧ p_561) -> (-b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ b^{3, 188}_0) c in CNF: c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ -p_561 ∨ -b^{3, 188}_2 c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ -p_561 ∨ -b^{3, 188}_1 c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ -p_561 ∨ b^{3, 188}_0 c in DIMACS: 6950 6951 6952 -561 -6953 0 6950 6951 6952 -561 -6954 0 6950 6951 6952 -561 6955 0 c 1+1 --> 2 c (-b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ b^{3, 187}_0 ∧ p_561) -> (-b^{3, 188}_2 ∧ b^{3, 188}_1 ∧ -b^{3, 188}_0) c in CNF: c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ -p_561 ∨ -b^{3, 188}_2 c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ -p_561 ∨ b^{3, 188}_1 c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ -p_561 ∨ -b^{3, 188}_0 c in DIMACS: 6950 6951 -6952 -561 -6953 0 6950 6951 -6952 -561 6954 0 6950 6951 -6952 -561 -6955 0 c 2+1 --> break c (-b^{3, 187}_2 ∧ b^{3, 187}_1 ∧ -b^{3, 187}_0 ∧ p_561) -> break c in CNF: c b^{3, 187}_2 ∨ -b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ -p_561 ∨ break c in DIMACS: 6950 -6951 6952 -561 1162 0 c 2-1 --> 1 c (-b^{3, 187}_2 ∧ b^{3, 187}_1 ∧ -b^{3, 187}_0 ∧ -p_561) -> (-b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ b^{3, 188}_0) c in CNF: c b^{3, 187}_2 ∨ -b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ p_561 ∨ -b^{3, 188}_2 c b^{3, 187}_2 ∨ -b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ p_561 ∨ -b^{3, 188}_1 c b^{3, 187}_2 ∨ -b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ p_561 ∨ b^{3, 188}_0 c in DIMACS: 6950 -6951 6952 561 -6953 0 6950 -6951 6952 561 -6954 0 6950 -6951 6952 561 6955 0 c 1-1 --> 0 c (-b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ b^{3, 187}_0 ∧ -p_561) -> (-b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ -b^{3, 188}_0) c in CNF: c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ p_561 ∨ -b^{3, 188}_2 c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ p_561 ∨ -b^{3, 188}_1 c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ p_561 ∨ -b^{3, 188}_0 c in DIMACS: 6950 6951 -6952 561 -6953 0 6950 6951 -6952 561 -6954 0 6950 6951 -6952 561 -6955 0 c 0-1 --> -1 c (-b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ -b^{3, 187}_0 ∧ -p_561) -> ( b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ b^{3, 188}_0) c in CNF: c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ p_561 ∨ b^{3, 188}_2 c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ p_561 ∨ -b^{3, 188}_1 c b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ p_561 ∨ b^{3, 188}_0 c in DIMACS: 6950 6951 6952 561 6953 0 6950 6951 6952 561 -6954 0 6950 6951 6952 561 6955 0 c -1-1 --> -2 c ( b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ b^{3, 187}_0 ∧ -p_561) -> ( b^{3, 188}_2 ∧ b^{3, 188}_1 ∧ -b^{3, 188}_0) c in CNF: c -b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ p_561 ∨ b^{3, 188}_2 c -b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ p_561 ∨ b^{3, 188}_1 c -b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ p_561 ∨ -b^{3, 188}_0 c in DIMACS: -6950 6951 -6952 561 6953 0 -6950 6951 -6952 561 6954 0 -6950 6951 -6952 561 -6955 0 c -2-1 --> break c ( b^{3, 187}_2 ∧ b^{3, 187}_1 ∧ -b^{3, 187}_0 ∧ -p_561) -> break c in CNF: c -b^{3, 187}_2 ∨ -b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ p_561 ∨ break c in DIMACS: -6950 -6951 6952 561 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 187}_2 ∧ -b^{3, 187}_1 ∧ -b^{3, 187}_0 ∧ true) c in CNF: c -b^{3, 187}_2 ∨ b^{3, 187}_1 ∨ b^{3, 187}_0 ∨ false c in DIMACS: -6950 6951 6952 0 c 3 does not represent an automaton state. c -(-b^{3, 187}_2 ∧ b^{3, 187}_1 ∧ b^{3, 187}_0 ∧ true) c in CNF: c b^{3, 187}_2 ∨ -b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ false c in DIMACS: 6950 -6951 -6952 0 c -3 does not represent an automaton state. c -( b^{3, 187}_2 ∧ b^{3, 187}_1 ∧ b^{3, 187}_0 ∧ true) c in CNF: c -b^{3, 187}_2 ∨ -b^{3, 187}_1 ∨ -b^{3, 187}_0 ∨ false c in DIMACS: -6950 -6951 -6952 0 c i = 188 c -2+1 --> -1 c ( b^{3, 188}_2 ∧ b^{3, 188}_1 ∧ -b^{3, 188}_0 ∧ p_564) -> ( b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ b^{3, 189}_0) c in CNF: c -b^{3, 188}_2 ∨ -b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ -p_564 ∨ b^{3, 189}_2 c -b^{3, 188}_2 ∨ -b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ -p_564 ∨ -b^{3, 189}_1 c -b^{3, 188}_2 ∨ -b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ -p_564 ∨ b^{3, 189}_0 c in DIMACS: -6953 -6954 6955 -564 6956 0 -6953 -6954 6955 -564 -6957 0 -6953 -6954 6955 -564 6958 0 c -1+1 --> 0 c ( b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ b^{3, 188}_0 ∧ p_564) -> (-b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ -b^{3, 189}_0) c in CNF: c -b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ -p_564 ∨ -b^{3, 189}_2 c -b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ -p_564 ∨ -b^{3, 189}_1 c -b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ -p_564 ∨ -b^{3, 189}_0 c in DIMACS: -6953 6954 -6955 -564 -6956 0 -6953 6954 -6955 -564 -6957 0 -6953 6954 -6955 -564 -6958 0 c 0+1 --> 1 c (-b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ -b^{3, 188}_0 ∧ p_564) -> (-b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ b^{3, 189}_0) c in CNF: c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ -p_564 ∨ -b^{3, 189}_2 c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ -p_564 ∨ -b^{3, 189}_1 c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ -p_564 ∨ b^{3, 189}_0 c in DIMACS: 6953 6954 6955 -564 -6956 0 6953 6954 6955 -564 -6957 0 6953 6954 6955 -564 6958 0 c 1+1 --> 2 c (-b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ b^{3, 188}_0 ∧ p_564) -> (-b^{3, 189}_2 ∧ b^{3, 189}_1 ∧ -b^{3, 189}_0) c in CNF: c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ -p_564 ∨ -b^{3, 189}_2 c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ -p_564 ∨ b^{3, 189}_1 c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ -p_564 ∨ -b^{3, 189}_0 c in DIMACS: 6953 6954 -6955 -564 -6956 0 6953 6954 -6955 -564 6957 0 6953 6954 -6955 -564 -6958 0 c 2+1 --> break c (-b^{3, 188}_2 ∧ b^{3, 188}_1 ∧ -b^{3, 188}_0 ∧ p_564) -> break c in CNF: c b^{3, 188}_2 ∨ -b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ -p_564 ∨ break c in DIMACS: 6953 -6954 6955 -564 1162 0 c 2-1 --> 1 c (-b^{3, 188}_2 ∧ b^{3, 188}_1 ∧ -b^{3, 188}_0 ∧ -p_564) -> (-b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ b^{3, 189}_0) c in CNF: c b^{3, 188}_2 ∨ -b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ p_564 ∨ -b^{3, 189}_2 c b^{3, 188}_2 ∨ -b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ p_564 ∨ -b^{3, 189}_1 c b^{3, 188}_2 ∨ -b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ p_564 ∨ b^{3, 189}_0 c in DIMACS: 6953 -6954 6955 564 -6956 0 6953 -6954 6955 564 -6957 0 6953 -6954 6955 564 6958 0 c 1-1 --> 0 c (-b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ b^{3, 188}_0 ∧ -p_564) -> (-b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ -b^{3, 189}_0) c in CNF: c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ p_564 ∨ -b^{3, 189}_2 c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ p_564 ∨ -b^{3, 189}_1 c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ p_564 ∨ -b^{3, 189}_0 c in DIMACS: 6953 6954 -6955 564 -6956 0 6953 6954 -6955 564 -6957 0 6953 6954 -6955 564 -6958 0 c 0-1 --> -1 c (-b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ -b^{3, 188}_0 ∧ -p_564) -> ( b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ b^{3, 189}_0) c in CNF: c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ p_564 ∨ b^{3, 189}_2 c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ p_564 ∨ -b^{3, 189}_1 c b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ p_564 ∨ b^{3, 189}_0 c in DIMACS: 6953 6954 6955 564 6956 0 6953 6954 6955 564 -6957 0 6953 6954 6955 564 6958 0 c -1-1 --> -2 c ( b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ b^{3, 188}_0 ∧ -p_564) -> ( b^{3, 189}_2 ∧ b^{3, 189}_1 ∧ -b^{3, 189}_0) c in CNF: c -b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ p_564 ∨ b^{3, 189}_2 c -b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ p_564 ∨ b^{3, 189}_1 c -b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ p_564 ∨ -b^{3, 189}_0 c in DIMACS: -6953 6954 -6955 564 6956 0 -6953 6954 -6955 564 6957 0 -6953 6954 -6955 564 -6958 0 c -2-1 --> break c ( b^{3, 188}_2 ∧ b^{3, 188}_1 ∧ -b^{3, 188}_0 ∧ -p_564) -> break c in CNF: c -b^{3, 188}_2 ∨ -b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ p_564 ∨ break c in DIMACS: -6953 -6954 6955 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 188}_2 ∧ -b^{3, 188}_1 ∧ -b^{3, 188}_0 ∧ true) c in CNF: c -b^{3, 188}_2 ∨ b^{3, 188}_1 ∨ b^{3, 188}_0 ∨ false c in DIMACS: -6953 6954 6955 0 c 3 does not represent an automaton state. c -(-b^{3, 188}_2 ∧ b^{3, 188}_1 ∧ b^{3, 188}_0 ∧ true) c in CNF: c b^{3, 188}_2 ∨ -b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ false c in DIMACS: 6953 -6954 -6955 0 c -3 does not represent an automaton state. c -( b^{3, 188}_2 ∧ b^{3, 188}_1 ∧ b^{3, 188}_0 ∧ true) c in CNF: c -b^{3, 188}_2 ∨ -b^{3, 188}_1 ∨ -b^{3, 188}_0 ∨ false c in DIMACS: -6953 -6954 -6955 0 c i = 189 c -2+1 --> -1 c ( b^{3, 189}_2 ∧ b^{3, 189}_1 ∧ -b^{3, 189}_0 ∧ p_567) -> ( b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ b^{3, 190}_0) c in CNF: c -b^{3, 189}_2 ∨ -b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ -p_567 ∨ b^{3, 190}_2 c -b^{3, 189}_2 ∨ -b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ -p_567 ∨ -b^{3, 190}_1 c -b^{3, 189}_2 ∨ -b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ -p_567 ∨ b^{3, 190}_0 c in DIMACS: -6956 -6957 6958 -567 6959 0 -6956 -6957 6958 -567 -6960 0 -6956 -6957 6958 -567 6961 0 c -1+1 --> 0 c ( b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ b^{3, 189}_0 ∧ p_567) -> (-b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ -b^{3, 190}_0) c in CNF: c -b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ -p_567 ∨ -b^{3, 190}_2 c -b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ -p_567 ∨ -b^{3, 190}_1 c -b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ -p_567 ∨ -b^{3, 190}_0 c in DIMACS: -6956 6957 -6958 -567 -6959 0 -6956 6957 -6958 -567 -6960 0 -6956 6957 -6958 -567 -6961 0 c 0+1 --> 1 c (-b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ -b^{3, 189}_0 ∧ p_567) -> (-b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ b^{3, 190}_0) c in CNF: c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ -p_567 ∨ -b^{3, 190}_2 c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ -p_567 ∨ -b^{3, 190}_1 c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ -p_567 ∨ b^{3, 190}_0 c in DIMACS: 6956 6957 6958 -567 -6959 0 6956 6957 6958 -567 -6960 0 6956 6957 6958 -567 6961 0 c 1+1 --> 2 c (-b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ b^{3, 189}_0 ∧ p_567) -> (-b^{3, 190}_2 ∧ b^{3, 190}_1 ∧ -b^{3, 190}_0) c in CNF: c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ -p_567 ∨ -b^{3, 190}_2 c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ -p_567 ∨ b^{3, 190}_1 c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ -p_567 ∨ -b^{3, 190}_0 c in DIMACS: 6956 6957 -6958 -567 -6959 0 6956 6957 -6958 -567 6960 0 6956 6957 -6958 -567 -6961 0 c 2+1 --> break c (-b^{3, 189}_2 ∧ b^{3, 189}_1 ∧ -b^{3, 189}_0 ∧ p_567) -> break c in CNF: c b^{3, 189}_2 ∨ -b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ -p_567 ∨ break c in DIMACS: 6956 -6957 6958 -567 1162 0 c 2-1 --> 1 c (-b^{3, 189}_2 ∧ b^{3, 189}_1 ∧ -b^{3, 189}_0 ∧ -p_567) -> (-b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ b^{3, 190}_0) c in CNF: c b^{3, 189}_2 ∨ -b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ p_567 ∨ -b^{3, 190}_2 c b^{3, 189}_2 ∨ -b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ p_567 ∨ -b^{3, 190}_1 c b^{3, 189}_2 ∨ -b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ p_567 ∨ b^{3, 190}_0 c in DIMACS: 6956 -6957 6958 567 -6959 0 6956 -6957 6958 567 -6960 0 6956 -6957 6958 567 6961 0 c 1-1 --> 0 c (-b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ b^{3, 189}_0 ∧ -p_567) -> (-b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ -b^{3, 190}_0) c in CNF: c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ p_567 ∨ -b^{3, 190}_2 c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ p_567 ∨ -b^{3, 190}_1 c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ p_567 ∨ -b^{3, 190}_0 c in DIMACS: 6956 6957 -6958 567 -6959 0 6956 6957 -6958 567 -6960 0 6956 6957 -6958 567 -6961 0 c 0-1 --> -1 c (-b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ -b^{3, 189}_0 ∧ -p_567) -> ( b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ b^{3, 190}_0) c in CNF: c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ p_567 ∨ b^{3, 190}_2 c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ p_567 ∨ -b^{3, 190}_1 c b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ p_567 ∨ b^{3, 190}_0 c in DIMACS: 6956 6957 6958 567 6959 0 6956 6957 6958 567 -6960 0 6956 6957 6958 567 6961 0 c -1-1 --> -2 c ( b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ b^{3, 189}_0 ∧ -p_567) -> ( b^{3, 190}_2 ∧ b^{3, 190}_1 ∧ -b^{3, 190}_0) c in CNF: c -b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ p_567 ∨ b^{3, 190}_2 c -b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ p_567 ∨ b^{3, 190}_1 c -b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ p_567 ∨ -b^{3, 190}_0 c in DIMACS: -6956 6957 -6958 567 6959 0 -6956 6957 -6958 567 6960 0 -6956 6957 -6958 567 -6961 0 c -2-1 --> break c ( b^{3, 189}_2 ∧ b^{3, 189}_1 ∧ -b^{3, 189}_0 ∧ -p_567) -> break c in CNF: c -b^{3, 189}_2 ∨ -b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ p_567 ∨ break c in DIMACS: -6956 -6957 6958 567 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 189}_2 ∧ -b^{3, 189}_1 ∧ -b^{3, 189}_0 ∧ true) c in CNF: c -b^{3, 189}_2 ∨ b^{3, 189}_1 ∨ b^{3, 189}_0 ∨ false c in DIMACS: -6956 6957 6958 0 c 3 does not represent an automaton state. c -(-b^{3, 189}_2 ∧ b^{3, 189}_1 ∧ b^{3, 189}_0 ∧ true) c in CNF: c b^{3, 189}_2 ∨ -b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ false c in DIMACS: 6956 -6957 -6958 0 c -3 does not represent an automaton state. c -( b^{3, 189}_2 ∧ b^{3, 189}_1 ∧ b^{3, 189}_0 ∧ true) c in CNF: c -b^{3, 189}_2 ∨ -b^{3, 189}_1 ∨ -b^{3, 189}_0 ∨ false c in DIMACS: -6956 -6957 -6958 0 c i = 190 c -2+1 --> -1 c ( b^{3, 190}_2 ∧ b^{3, 190}_1 ∧ -b^{3, 190}_0 ∧ p_570) -> ( b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ b^{3, 191}_0) c in CNF: c -b^{3, 190}_2 ∨ -b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ -p_570 ∨ b^{3, 191}_2 c -b^{3, 190}_2 ∨ -b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ -p_570 ∨ -b^{3, 191}_1 c -b^{3, 190}_2 ∨ -b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ -p_570 ∨ b^{3, 191}_0 c in DIMACS: -6959 -6960 6961 -570 6962 0 -6959 -6960 6961 -570 -6963 0 -6959 -6960 6961 -570 6964 0 c -1+1 --> 0 c ( b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ b^{3, 190}_0 ∧ p_570) -> (-b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ -b^{3, 191}_0) c in CNF: c -b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ -p_570 ∨ -b^{3, 191}_2 c -b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ -p_570 ∨ -b^{3, 191}_1 c -b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ -p_570 ∨ -b^{3, 191}_0 c in DIMACS: -6959 6960 -6961 -570 -6962 0 -6959 6960 -6961 -570 -6963 0 -6959 6960 -6961 -570 -6964 0 c 0+1 --> 1 c (-b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ -b^{3, 190}_0 ∧ p_570) -> (-b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ b^{3, 191}_0) c in CNF: c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ -p_570 ∨ -b^{3, 191}_2 c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ -p_570 ∨ -b^{3, 191}_1 c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ -p_570 ∨ b^{3, 191}_0 c in DIMACS: 6959 6960 6961 -570 -6962 0 6959 6960 6961 -570 -6963 0 6959 6960 6961 -570 6964 0 c 1+1 --> 2 c (-b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ b^{3, 190}_0 ∧ p_570) -> (-b^{3, 191}_2 ∧ b^{3, 191}_1 ∧ -b^{3, 191}_0) c in CNF: c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ -p_570 ∨ -b^{3, 191}_2 c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ -p_570 ∨ b^{3, 191}_1 c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ -p_570 ∨ -b^{3, 191}_0 c in DIMACS: 6959 6960 -6961 -570 -6962 0 6959 6960 -6961 -570 6963 0 6959 6960 -6961 -570 -6964 0 c 2+1 --> break c (-b^{3, 190}_2 ∧ b^{3, 190}_1 ∧ -b^{3, 190}_0 ∧ p_570) -> break c in CNF: c b^{3, 190}_2 ∨ -b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ -p_570 ∨ break c in DIMACS: 6959 -6960 6961 -570 1162 0 c 2-1 --> 1 c (-b^{3, 190}_2 ∧ b^{3, 190}_1 ∧ -b^{3, 190}_0 ∧ -p_570) -> (-b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ b^{3, 191}_0) c in CNF: c b^{3, 190}_2 ∨ -b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ p_570 ∨ -b^{3, 191}_2 c b^{3, 190}_2 ∨ -b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ p_570 ∨ -b^{3, 191}_1 c b^{3, 190}_2 ∨ -b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ p_570 ∨ b^{3, 191}_0 c in DIMACS: 6959 -6960 6961 570 -6962 0 6959 -6960 6961 570 -6963 0 6959 -6960 6961 570 6964 0 c 1-1 --> 0 c (-b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ b^{3, 190}_0 ∧ -p_570) -> (-b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ -b^{3, 191}_0) c in CNF: c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ p_570 ∨ -b^{3, 191}_2 c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ p_570 ∨ -b^{3, 191}_1 c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ p_570 ∨ -b^{3, 191}_0 c in DIMACS: 6959 6960 -6961 570 -6962 0 6959 6960 -6961 570 -6963 0 6959 6960 -6961 570 -6964 0 c 0-1 --> -1 c (-b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ -b^{3, 190}_0 ∧ -p_570) -> ( b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ b^{3, 191}_0) c in CNF: c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ p_570 ∨ b^{3, 191}_2 c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ p_570 ∨ -b^{3, 191}_1 c b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ p_570 ∨ b^{3, 191}_0 c in DIMACS: 6959 6960 6961 570 6962 0 6959 6960 6961 570 -6963 0 6959 6960 6961 570 6964 0 c -1-1 --> -2 c ( b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ b^{3, 190}_0 ∧ -p_570) -> ( b^{3, 191}_2 ∧ b^{3, 191}_1 ∧ -b^{3, 191}_0) c in CNF: c -b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ p_570 ∨ b^{3, 191}_2 c -b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ p_570 ∨ b^{3, 191}_1 c -b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ p_570 ∨ -b^{3, 191}_0 c in DIMACS: -6959 6960 -6961 570 6962 0 -6959 6960 -6961 570 6963 0 -6959 6960 -6961 570 -6964 0 c -2-1 --> break c ( b^{3, 190}_2 ∧ b^{3, 190}_1 ∧ -b^{3, 190}_0 ∧ -p_570) -> break c in CNF: c -b^{3, 190}_2 ∨ -b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ p_570 ∨ break c in DIMACS: -6959 -6960 6961 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 190}_2 ∧ -b^{3, 190}_1 ∧ -b^{3, 190}_0 ∧ true) c in CNF: c -b^{3, 190}_2 ∨ b^{3, 190}_1 ∨ b^{3, 190}_0 ∨ false c in DIMACS: -6959 6960 6961 0 c 3 does not represent an automaton state. c -(-b^{3, 190}_2 ∧ b^{3, 190}_1 ∧ b^{3, 190}_0 ∧ true) c in CNF: c b^{3, 190}_2 ∨ -b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ false c in DIMACS: 6959 -6960 -6961 0 c -3 does not represent an automaton state. c -( b^{3, 190}_2 ∧ b^{3, 190}_1 ∧ b^{3, 190}_0 ∧ true) c in CNF: c -b^{3, 190}_2 ∨ -b^{3, 190}_1 ∨ -b^{3, 190}_0 ∨ false c in DIMACS: -6959 -6960 -6961 0 c i = 191 c -2+1 --> -1 c ( b^{3, 191}_2 ∧ b^{3, 191}_1 ∧ -b^{3, 191}_0 ∧ p_573) -> ( b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ b^{3, 192}_0) c in CNF: c -b^{3, 191}_2 ∨ -b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ -p_573 ∨ b^{3, 192}_2 c -b^{3, 191}_2 ∨ -b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ -p_573 ∨ -b^{3, 192}_1 c -b^{3, 191}_2 ∨ -b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ -p_573 ∨ b^{3, 192}_0 c in DIMACS: -6962 -6963 6964 -573 6965 0 -6962 -6963 6964 -573 -6966 0 -6962 -6963 6964 -573 6967 0 c -1+1 --> 0 c ( b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ b^{3, 191}_0 ∧ p_573) -> (-b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ -b^{3, 192}_0) c in CNF: c -b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ -p_573 ∨ -b^{3, 192}_2 c -b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ -p_573 ∨ -b^{3, 192}_1 c -b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ -p_573 ∨ -b^{3, 192}_0 c in DIMACS: -6962 6963 -6964 -573 -6965 0 -6962 6963 -6964 -573 -6966 0 -6962 6963 -6964 -573 -6967 0 c 0+1 --> 1 c (-b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ -b^{3, 191}_0 ∧ p_573) -> (-b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ b^{3, 192}_0) c in CNF: c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ -p_573 ∨ -b^{3, 192}_2 c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ -p_573 ∨ -b^{3, 192}_1 c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ -p_573 ∨ b^{3, 192}_0 c in DIMACS: 6962 6963 6964 -573 -6965 0 6962 6963 6964 -573 -6966 0 6962 6963 6964 -573 6967 0 c 1+1 --> 2 c (-b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ b^{3, 191}_0 ∧ p_573) -> (-b^{3, 192}_2 ∧ b^{3, 192}_1 ∧ -b^{3, 192}_0) c in CNF: c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ -p_573 ∨ -b^{3, 192}_2 c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ -p_573 ∨ b^{3, 192}_1 c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ -p_573 ∨ -b^{3, 192}_0 c in DIMACS: 6962 6963 -6964 -573 -6965 0 6962 6963 -6964 -573 6966 0 6962 6963 -6964 -573 -6967 0 c 2+1 --> break c (-b^{3, 191}_2 ∧ b^{3, 191}_1 ∧ -b^{3, 191}_0 ∧ p_573) -> break c in CNF: c b^{3, 191}_2 ∨ -b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ -p_573 ∨ break c in DIMACS: 6962 -6963 6964 -573 1162 0 c 2-1 --> 1 c (-b^{3, 191}_2 ∧ b^{3, 191}_1 ∧ -b^{3, 191}_0 ∧ -p_573) -> (-b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ b^{3, 192}_0) c in CNF: c b^{3, 191}_2 ∨ -b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ p_573 ∨ -b^{3, 192}_2 c b^{3, 191}_2 ∨ -b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ p_573 ∨ -b^{3, 192}_1 c b^{3, 191}_2 ∨ -b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ p_573 ∨ b^{3, 192}_0 c in DIMACS: 6962 -6963 6964 573 -6965 0 6962 -6963 6964 573 -6966 0 6962 -6963 6964 573 6967 0 c 1-1 --> 0 c (-b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ b^{3, 191}_0 ∧ -p_573) -> (-b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ -b^{3, 192}_0) c in CNF: c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ p_573 ∨ -b^{3, 192}_2 c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ p_573 ∨ -b^{3, 192}_1 c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ p_573 ∨ -b^{3, 192}_0 c in DIMACS: 6962 6963 -6964 573 -6965 0 6962 6963 -6964 573 -6966 0 6962 6963 -6964 573 -6967 0 c 0-1 --> -1 c (-b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ -b^{3, 191}_0 ∧ -p_573) -> ( b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ b^{3, 192}_0) c in CNF: c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ p_573 ∨ b^{3, 192}_2 c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ p_573 ∨ -b^{3, 192}_1 c b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ p_573 ∨ b^{3, 192}_0 c in DIMACS: 6962 6963 6964 573 6965 0 6962 6963 6964 573 -6966 0 6962 6963 6964 573 6967 0 c -1-1 --> -2 c ( b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ b^{3, 191}_0 ∧ -p_573) -> ( b^{3, 192}_2 ∧ b^{3, 192}_1 ∧ -b^{3, 192}_0) c in CNF: c -b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ p_573 ∨ b^{3, 192}_2 c -b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ p_573 ∨ b^{3, 192}_1 c -b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ p_573 ∨ -b^{3, 192}_0 c in DIMACS: -6962 6963 -6964 573 6965 0 -6962 6963 -6964 573 6966 0 -6962 6963 -6964 573 -6967 0 c -2-1 --> break c ( b^{3, 191}_2 ∧ b^{3, 191}_1 ∧ -b^{3, 191}_0 ∧ -p_573) -> break c in CNF: c -b^{3, 191}_2 ∨ -b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ p_573 ∨ break c in DIMACS: -6962 -6963 6964 573 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 191}_2 ∧ -b^{3, 191}_1 ∧ -b^{3, 191}_0 ∧ true) c in CNF: c -b^{3, 191}_2 ∨ b^{3, 191}_1 ∨ b^{3, 191}_0 ∨ false c in DIMACS: -6962 6963 6964 0 c 3 does not represent an automaton state. c -(-b^{3, 191}_2 ∧ b^{3, 191}_1 ∧ b^{3, 191}_0 ∧ true) c in CNF: c b^{3, 191}_2 ∨ -b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ false c in DIMACS: 6962 -6963 -6964 0 c -3 does not represent an automaton state. c -( b^{3, 191}_2 ∧ b^{3, 191}_1 ∧ b^{3, 191}_0 ∧ true) c in CNF: c -b^{3, 191}_2 ∨ -b^{3, 191}_1 ∨ -b^{3, 191}_0 ∨ false c in DIMACS: -6962 -6963 -6964 0 c i = 192 c -2+1 --> -1 c ( b^{3, 192}_2 ∧ b^{3, 192}_1 ∧ -b^{3, 192}_0 ∧ p_576) -> ( b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ b^{3, 193}_0) c in CNF: c -b^{3, 192}_2 ∨ -b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ -p_576 ∨ b^{3, 193}_2 c -b^{3, 192}_2 ∨ -b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ -p_576 ∨ -b^{3, 193}_1 c -b^{3, 192}_2 ∨ -b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ -p_576 ∨ b^{3, 193}_0 c in DIMACS: -6965 -6966 6967 -576 6968 0 -6965 -6966 6967 -576 -6969 0 -6965 -6966 6967 -576 6970 0 c -1+1 --> 0 c ( b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ b^{3, 192}_0 ∧ p_576) -> (-b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ -b^{3, 193}_0) c in CNF: c -b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ -p_576 ∨ -b^{3, 193}_2 c -b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ -p_576 ∨ -b^{3, 193}_1 c -b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ -p_576 ∨ -b^{3, 193}_0 c in DIMACS: -6965 6966 -6967 -576 -6968 0 -6965 6966 -6967 -576 -6969 0 -6965 6966 -6967 -576 -6970 0 c 0+1 --> 1 c (-b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ -b^{3, 192}_0 ∧ p_576) -> (-b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ b^{3, 193}_0) c in CNF: c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ -p_576 ∨ -b^{3, 193}_2 c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ -p_576 ∨ -b^{3, 193}_1 c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ -p_576 ∨ b^{3, 193}_0 c in DIMACS: 6965 6966 6967 -576 -6968 0 6965 6966 6967 -576 -6969 0 6965 6966 6967 -576 6970 0 c 1+1 --> 2 c (-b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ b^{3, 192}_0 ∧ p_576) -> (-b^{3, 193}_2 ∧ b^{3, 193}_1 ∧ -b^{3, 193}_0) c in CNF: c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ -p_576 ∨ -b^{3, 193}_2 c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ -p_576 ∨ b^{3, 193}_1 c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ -p_576 ∨ -b^{3, 193}_0 c in DIMACS: 6965 6966 -6967 -576 -6968 0 6965 6966 -6967 -576 6969 0 6965 6966 -6967 -576 -6970 0 c 2+1 --> break c (-b^{3, 192}_2 ∧ b^{3, 192}_1 ∧ -b^{3, 192}_0 ∧ p_576) -> break c in CNF: c b^{3, 192}_2 ∨ -b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ -p_576 ∨ break c in DIMACS: 6965 -6966 6967 -576 1162 0 c 2-1 --> 1 c (-b^{3, 192}_2 ∧ b^{3, 192}_1 ∧ -b^{3, 192}_0 ∧ -p_576) -> (-b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ b^{3, 193}_0) c in CNF: c b^{3, 192}_2 ∨ -b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ p_576 ∨ -b^{3, 193}_2 c b^{3, 192}_2 ∨ -b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ p_576 ∨ -b^{3, 193}_1 c b^{3, 192}_2 ∨ -b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ p_576 ∨ b^{3, 193}_0 c in DIMACS: 6965 -6966 6967 576 -6968 0 6965 -6966 6967 576 -6969 0 6965 -6966 6967 576 6970 0 c 1-1 --> 0 c (-b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ b^{3, 192}_0 ∧ -p_576) -> (-b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ -b^{3, 193}_0) c in CNF: c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ p_576 ∨ -b^{3, 193}_2 c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ p_576 ∨ -b^{3, 193}_1 c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ p_576 ∨ -b^{3, 193}_0 c in DIMACS: 6965 6966 -6967 576 -6968 0 6965 6966 -6967 576 -6969 0 6965 6966 -6967 576 -6970 0 c 0-1 --> -1 c (-b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ -b^{3, 192}_0 ∧ -p_576) -> ( b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ b^{3, 193}_0) c in CNF: c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ p_576 ∨ b^{3, 193}_2 c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ p_576 ∨ -b^{3, 193}_1 c b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ p_576 ∨ b^{3, 193}_0 c in DIMACS: 6965 6966 6967 576 6968 0 6965 6966 6967 576 -6969 0 6965 6966 6967 576 6970 0 c -1-1 --> -2 c ( b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ b^{3, 192}_0 ∧ -p_576) -> ( b^{3, 193}_2 ∧ b^{3, 193}_1 ∧ -b^{3, 193}_0) c in CNF: c -b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ p_576 ∨ b^{3, 193}_2 c -b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ p_576 ∨ b^{3, 193}_1 c -b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ p_576 ∨ -b^{3, 193}_0 c in DIMACS: -6965 6966 -6967 576 6968 0 -6965 6966 -6967 576 6969 0 -6965 6966 -6967 576 -6970 0 c -2-1 --> break c ( b^{3, 192}_2 ∧ b^{3, 192}_1 ∧ -b^{3, 192}_0 ∧ -p_576) -> break c in CNF: c -b^{3, 192}_2 ∨ -b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ p_576 ∨ break c in DIMACS: -6965 -6966 6967 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 192}_2 ∧ -b^{3, 192}_1 ∧ -b^{3, 192}_0 ∧ true) c in CNF: c -b^{3, 192}_2 ∨ b^{3, 192}_1 ∨ b^{3, 192}_0 ∨ false c in DIMACS: -6965 6966 6967 0 c 3 does not represent an automaton state. c -(-b^{3, 192}_2 ∧ b^{3, 192}_1 ∧ b^{3, 192}_0 ∧ true) c in CNF: c b^{3, 192}_2 ∨ -b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ false c in DIMACS: 6965 -6966 -6967 0 c -3 does not represent an automaton state. c -( b^{3, 192}_2 ∧ b^{3, 192}_1 ∧ b^{3, 192}_0 ∧ true) c in CNF: c -b^{3, 192}_2 ∨ -b^{3, 192}_1 ∨ -b^{3, 192}_0 ∨ false c in DIMACS: -6965 -6966 -6967 0 c i = 193 c -2+1 --> -1 c ( b^{3, 193}_2 ∧ b^{3, 193}_1 ∧ -b^{3, 193}_0 ∧ p_579) -> ( b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ b^{3, 194}_0) c in CNF: c -b^{3, 193}_2 ∨ -b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ -p_579 ∨ b^{3, 194}_2 c -b^{3, 193}_2 ∨ -b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ -p_579 ∨ -b^{3, 194}_1 c -b^{3, 193}_2 ∨ -b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ -p_579 ∨ b^{3, 194}_0 c in DIMACS: -6968 -6969 6970 -579 6971 0 -6968 -6969 6970 -579 -6972 0 -6968 -6969 6970 -579 6973 0 c -1+1 --> 0 c ( b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ b^{3, 193}_0 ∧ p_579) -> (-b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ -b^{3, 194}_0) c in CNF: c -b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ -p_579 ∨ -b^{3, 194}_2 c -b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ -p_579 ∨ -b^{3, 194}_1 c -b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ -p_579 ∨ -b^{3, 194}_0 c in DIMACS: -6968 6969 -6970 -579 -6971 0 -6968 6969 -6970 -579 -6972 0 -6968 6969 -6970 -579 -6973 0 c 0+1 --> 1 c (-b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ -b^{3, 193}_0 ∧ p_579) -> (-b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ b^{3, 194}_0) c in CNF: c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ -p_579 ∨ -b^{3, 194}_2 c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ -p_579 ∨ -b^{3, 194}_1 c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ -p_579 ∨ b^{3, 194}_0 c in DIMACS: 6968 6969 6970 -579 -6971 0 6968 6969 6970 -579 -6972 0 6968 6969 6970 -579 6973 0 c 1+1 --> 2 c (-b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ b^{3, 193}_0 ∧ p_579) -> (-b^{3, 194}_2 ∧ b^{3, 194}_1 ∧ -b^{3, 194}_0) c in CNF: c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ -p_579 ∨ -b^{3, 194}_2 c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ -p_579 ∨ b^{3, 194}_1 c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ -p_579 ∨ -b^{3, 194}_0 c in DIMACS: 6968 6969 -6970 -579 -6971 0 6968 6969 -6970 -579 6972 0 6968 6969 -6970 -579 -6973 0 c 2+1 --> break c (-b^{3, 193}_2 ∧ b^{3, 193}_1 ∧ -b^{3, 193}_0 ∧ p_579) -> break c in CNF: c b^{3, 193}_2 ∨ -b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ -p_579 ∨ break c in DIMACS: 6968 -6969 6970 -579 1162 0 c 2-1 --> 1 c (-b^{3, 193}_2 ∧ b^{3, 193}_1 ∧ -b^{3, 193}_0 ∧ -p_579) -> (-b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ b^{3, 194}_0) c in CNF: c b^{3, 193}_2 ∨ -b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ p_579 ∨ -b^{3, 194}_2 c b^{3, 193}_2 ∨ -b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ p_579 ∨ -b^{3, 194}_1 c b^{3, 193}_2 ∨ -b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ p_579 ∨ b^{3, 194}_0 c in DIMACS: 6968 -6969 6970 579 -6971 0 6968 -6969 6970 579 -6972 0 6968 -6969 6970 579 6973 0 c 1-1 --> 0 c (-b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ b^{3, 193}_0 ∧ -p_579) -> (-b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ -b^{3, 194}_0) c in CNF: c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ p_579 ∨ -b^{3, 194}_2 c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ p_579 ∨ -b^{3, 194}_1 c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ p_579 ∨ -b^{3, 194}_0 c in DIMACS: 6968 6969 -6970 579 -6971 0 6968 6969 -6970 579 -6972 0 6968 6969 -6970 579 -6973 0 c 0-1 --> -1 c (-b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ -b^{3, 193}_0 ∧ -p_579) -> ( b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ b^{3, 194}_0) c in CNF: c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ p_579 ∨ b^{3, 194}_2 c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ p_579 ∨ -b^{3, 194}_1 c b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ p_579 ∨ b^{3, 194}_0 c in DIMACS: 6968 6969 6970 579 6971 0 6968 6969 6970 579 -6972 0 6968 6969 6970 579 6973 0 c -1-1 --> -2 c ( b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ b^{3, 193}_0 ∧ -p_579) -> ( b^{3, 194}_2 ∧ b^{3, 194}_1 ∧ -b^{3, 194}_0) c in CNF: c -b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ p_579 ∨ b^{3, 194}_2 c -b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ p_579 ∨ b^{3, 194}_1 c -b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ p_579 ∨ -b^{3, 194}_0 c in DIMACS: -6968 6969 -6970 579 6971 0 -6968 6969 -6970 579 6972 0 -6968 6969 -6970 579 -6973 0 c -2-1 --> break c ( b^{3, 193}_2 ∧ b^{3, 193}_1 ∧ -b^{3, 193}_0 ∧ -p_579) -> break c in CNF: c -b^{3, 193}_2 ∨ -b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ p_579 ∨ break c in DIMACS: -6968 -6969 6970 579 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 193}_2 ∧ -b^{3, 193}_1 ∧ -b^{3, 193}_0 ∧ true) c in CNF: c -b^{3, 193}_2 ∨ b^{3, 193}_1 ∨ b^{3, 193}_0 ∨ false c in DIMACS: -6968 6969 6970 0 c 3 does not represent an automaton state. c -(-b^{3, 193}_2 ∧ b^{3, 193}_1 ∧ b^{3, 193}_0 ∧ true) c in CNF: c b^{3, 193}_2 ∨ -b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ false c in DIMACS: 6968 -6969 -6970 0 c -3 does not represent an automaton state. c -( b^{3, 193}_2 ∧ b^{3, 193}_1 ∧ b^{3, 193}_0 ∧ true) c in CNF: c -b^{3, 193}_2 ∨ -b^{3, 193}_1 ∨ -b^{3, 193}_0 ∨ false c in DIMACS: -6968 -6969 -6970 0 c i = 194 c -2+1 --> -1 c ( b^{3, 194}_2 ∧ b^{3, 194}_1 ∧ -b^{3, 194}_0 ∧ p_582) -> ( b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ b^{3, 195}_0) c in CNF: c -b^{3, 194}_2 ∨ -b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ -p_582 ∨ b^{3, 195}_2 c -b^{3, 194}_2 ∨ -b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ -p_582 ∨ -b^{3, 195}_1 c -b^{3, 194}_2 ∨ -b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ -p_582 ∨ b^{3, 195}_0 c in DIMACS: -6971 -6972 6973 -582 6974 0 -6971 -6972 6973 -582 -6975 0 -6971 -6972 6973 -582 6976 0 c -1+1 --> 0 c ( b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ b^{3, 194}_0 ∧ p_582) -> (-b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ -b^{3, 195}_0) c in CNF: c -b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ -p_582 ∨ -b^{3, 195}_2 c -b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ -p_582 ∨ -b^{3, 195}_1 c -b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ -p_582 ∨ -b^{3, 195}_0 c in DIMACS: -6971 6972 -6973 -582 -6974 0 -6971 6972 -6973 -582 -6975 0 -6971 6972 -6973 -582 -6976 0 c 0+1 --> 1 c (-b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ -b^{3, 194}_0 ∧ p_582) -> (-b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ b^{3, 195}_0) c in CNF: c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ -p_582 ∨ -b^{3, 195}_2 c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ -p_582 ∨ -b^{3, 195}_1 c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ -p_582 ∨ b^{3, 195}_0 c in DIMACS: 6971 6972 6973 -582 -6974 0 6971 6972 6973 -582 -6975 0 6971 6972 6973 -582 6976 0 c 1+1 --> 2 c (-b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ b^{3, 194}_0 ∧ p_582) -> (-b^{3, 195}_2 ∧ b^{3, 195}_1 ∧ -b^{3, 195}_0) c in CNF: c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ -p_582 ∨ -b^{3, 195}_2 c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ -p_582 ∨ b^{3, 195}_1 c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ -p_582 ∨ -b^{3, 195}_0 c in DIMACS: 6971 6972 -6973 -582 -6974 0 6971 6972 -6973 -582 6975 0 6971 6972 -6973 -582 -6976 0 c 2+1 --> break c (-b^{3, 194}_2 ∧ b^{3, 194}_1 ∧ -b^{3, 194}_0 ∧ p_582) -> break c in CNF: c b^{3, 194}_2 ∨ -b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ -p_582 ∨ break c in DIMACS: 6971 -6972 6973 -582 1162 0 c 2-1 --> 1 c (-b^{3, 194}_2 ∧ b^{3, 194}_1 ∧ -b^{3, 194}_0 ∧ -p_582) -> (-b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ b^{3, 195}_0) c in CNF: c b^{3, 194}_2 ∨ -b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ p_582 ∨ -b^{3, 195}_2 c b^{3, 194}_2 ∨ -b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ p_582 ∨ -b^{3, 195}_1 c b^{3, 194}_2 ∨ -b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ p_582 ∨ b^{3, 195}_0 c in DIMACS: 6971 -6972 6973 582 -6974 0 6971 -6972 6973 582 -6975 0 6971 -6972 6973 582 6976 0 c 1-1 --> 0 c (-b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ b^{3, 194}_0 ∧ -p_582) -> (-b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ -b^{3, 195}_0) c in CNF: c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ p_582 ∨ -b^{3, 195}_2 c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ p_582 ∨ -b^{3, 195}_1 c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ p_582 ∨ -b^{3, 195}_0 c in DIMACS: 6971 6972 -6973 582 -6974 0 6971 6972 -6973 582 -6975 0 6971 6972 -6973 582 -6976 0 c 0-1 --> -1 c (-b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ -b^{3, 194}_0 ∧ -p_582) -> ( b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ b^{3, 195}_0) c in CNF: c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ p_582 ∨ b^{3, 195}_2 c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ p_582 ∨ -b^{3, 195}_1 c b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ p_582 ∨ b^{3, 195}_0 c in DIMACS: 6971 6972 6973 582 6974 0 6971 6972 6973 582 -6975 0 6971 6972 6973 582 6976 0 c -1-1 --> -2 c ( b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ b^{3, 194}_0 ∧ -p_582) -> ( b^{3, 195}_2 ∧ b^{3, 195}_1 ∧ -b^{3, 195}_0) c in CNF: c -b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ p_582 ∨ b^{3, 195}_2 c -b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ p_582 ∨ b^{3, 195}_1 c -b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ p_582 ∨ -b^{3, 195}_0 c in DIMACS: -6971 6972 -6973 582 6974 0 -6971 6972 -6973 582 6975 0 -6971 6972 -6973 582 -6976 0 c -2-1 --> break c ( b^{3, 194}_2 ∧ b^{3, 194}_1 ∧ -b^{3, 194}_0 ∧ -p_582) -> break c in CNF: c -b^{3, 194}_2 ∨ -b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ p_582 ∨ break c in DIMACS: -6971 -6972 6973 582 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 194}_2 ∧ -b^{3, 194}_1 ∧ -b^{3, 194}_0 ∧ true) c in CNF: c -b^{3, 194}_2 ∨ b^{3, 194}_1 ∨ b^{3, 194}_0 ∨ false c in DIMACS: -6971 6972 6973 0 c 3 does not represent an automaton state. c -(-b^{3, 194}_2 ∧ b^{3, 194}_1 ∧ b^{3, 194}_0 ∧ true) c in CNF: c b^{3, 194}_2 ∨ -b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ false c in DIMACS: 6971 -6972 -6973 0 c -3 does not represent an automaton state. c -( b^{3, 194}_2 ∧ b^{3, 194}_1 ∧ b^{3, 194}_0 ∧ true) c in CNF: c -b^{3, 194}_2 ∨ -b^{3, 194}_1 ∨ -b^{3, 194}_0 ∨ false c in DIMACS: -6971 -6972 -6973 0 c i = 195 c -2+1 --> -1 c ( b^{3, 195}_2 ∧ b^{3, 195}_1 ∧ -b^{3, 195}_0 ∧ p_585) -> ( b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ b^{3, 196}_0) c in CNF: c -b^{3, 195}_2 ∨ -b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ -p_585 ∨ b^{3, 196}_2 c -b^{3, 195}_2 ∨ -b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ -p_585 ∨ -b^{3, 196}_1 c -b^{3, 195}_2 ∨ -b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ -p_585 ∨ b^{3, 196}_0 c in DIMACS: -6974 -6975 6976 -585 6977 0 -6974 -6975 6976 -585 -6978 0 -6974 -6975 6976 -585 6979 0 c -1+1 --> 0 c ( b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ b^{3, 195}_0 ∧ p_585) -> (-b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ -b^{3, 196}_0) c in CNF: c -b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ -p_585 ∨ -b^{3, 196}_2 c -b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ -p_585 ∨ -b^{3, 196}_1 c -b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ -p_585 ∨ -b^{3, 196}_0 c in DIMACS: -6974 6975 -6976 -585 -6977 0 -6974 6975 -6976 -585 -6978 0 -6974 6975 -6976 -585 -6979 0 c 0+1 --> 1 c (-b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ -b^{3, 195}_0 ∧ p_585) -> (-b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ b^{3, 196}_0) c in CNF: c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ -p_585 ∨ -b^{3, 196}_2 c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ -p_585 ∨ -b^{3, 196}_1 c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ -p_585 ∨ b^{3, 196}_0 c in DIMACS: 6974 6975 6976 -585 -6977 0 6974 6975 6976 -585 -6978 0 6974 6975 6976 -585 6979 0 c 1+1 --> 2 c (-b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ b^{3, 195}_0 ∧ p_585) -> (-b^{3, 196}_2 ∧ b^{3, 196}_1 ∧ -b^{3, 196}_0) c in CNF: c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ -p_585 ∨ -b^{3, 196}_2 c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ -p_585 ∨ b^{3, 196}_1 c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ -p_585 ∨ -b^{3, 196}_0 c in DIMACS: 6974 6975 -6976 -585 -6977 0 6974 6975 -6976 -585 6978 0 6974 6975 -6976 -585 -6979 0 c 2+1 --> break c (-b^{3, 195}_2 ∧ b^{3, 195}_1 ∧ -b^{3, 195}_0 ∧ p_585) -> break c in CNF: c b^{3, 195}_2 ∨ -b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ -p_585 ∨ break c in DIMACS: 6974 -6975 6976 -585 1162 0 c 2-1 --> 1 c (-b^{3, 195}_2 ∧ b^{3, 195}_1 ∧ -b^{3, 195}_0 ∧ -p_585) -> (-b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ b^{3, 196}_0) c in CNF: c b^{3, 195}_2 ∨ -b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ p_585 ∨ -b^{3, 196}_2 c b^{3, 195}_2 ∨ -b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ p_585 ∨ -b^{3, 196}_1 c b^{3, 195}_2 ∨ -b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ p_585 ∨ b^{3, 196}_0 c in DIMACS: 6974 -6975 6976 585 -6977 0 6974 -6975 6976 585 -6978 0 6974 -6975 6976 585 6979 0 c 1-1 --> 0 c (-b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ b^{3, 195}_0 ∧ -p_585) -> (-b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ -b^{3, 196}_0) c in CNF: c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ p_585 ∨ -b^{3, 196}_2 c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ p_585 ∨ -b^{3, 196}_1 c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ p_585 ∨ -b^{3, 196}_0 c in DIMACS: 6974 6975 -6976 585 -6977 0 6974 6975 -6976 585 -6978 0 6974 6975 -6976 585 -6979 0 c 0-1 --> -1 c (-b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ -b^{3, 195}_0 ∧ -p_585) -> ( b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ b^{3, 196}_0) c in CNF: c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ p_585 ∨ b^{3, 196}_2 c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ p_585 ∨ -b^{3, 196}_1 c b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ p_585 ∨ b^{3, 196}_0 c in DIMACS: 6974 6975 6976 585 6977 0 6974 6975 6976 585 -6978 0 6974 6975 6976 585 6979 0 c -1-1 --> -2 c ( b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ b^{3, 195}_0 ∧ -p_585) -> ( b^{3, 196}_2 ∧ b^{3, 196}_1 ∧ -b^{3, 196}_0) c in CNF: c -b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ p_585 ∨ b^{3, 196}_2 c -b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ p_585 ∨ b^{3, 196}_1 c -b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ p_585 ∨ -b^{3, 196}_0 c in DIMACS: -6974 6975 -6976 585 6977 0 -6974 6975 -6976 585 6978 0 -6974 6975 -6976 585 -6979 0 c -2-1 --> break c ( b^{3, 195}_2 ∧ b^{3, 195}_1 ∧ -b^{3, 195}_0 ∧ -p_585) -> break c in CNF: c -b^{3, 195}_2 ∨ -b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ p_585 ∨ break c in DIMACS: -6974 -6975 6976 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 195}_2 ∧ -b^{3, 195}_1 ∧ -b^{3, 195}_0 ∧ true) c in CNF: c -b^{3, 195}_2 ∨ b^{3, 195}_1 ∨ b^{3, 195}_0 ∨ false c in DIMACS: -6974 6975 6976 0 c 3 does not represent an automaton state. c -(-b^{3, 195}_2 ∧ b^{3, 195}_1 ∧ b^{3, 195}_0 ∧ true) c in CNF: c b^{3, 195}_2 ∨ -b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ false c in DIMACS: 6974 -6975 -6976 0 c -3 does not represent an automaton state. c -( b^{3, 195}_2 ∧ b^{3, 195}_1 ∧ b^{3, 195}_0 ∧ true) c in CNF: c -b^{3, 195}_2 ∨ -b^{3, 195}_1 ∨ -b^{3, 195}_0 ∨ false c in DIMACS: -6974 -6975 -6976 0 c i = 196 c -2+1 --> -1 c ( b^{3, 196}_2 ∧ b^{3, 196}_1 ∧ -b^{3, 196}_0 ∧ p_588) -> ( b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ b^{3, 197}_0) c in CNF: c -b^{3, 196}_2 ∨ -b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ -p_588 ∨ b^{3, 197}_2 c -b^{3, 196}_2 ∨ -b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ -p_588 ∨ -b^{3, 197}_1 c -b^{3, 196}_2 ∨ -b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ -p_588 ∨ b^{3, 197}_0 c in DIMACS: -6977 -6978 6979 -588 6980 0 -6977 -6978 6979 -588 -6981 0 -6977 -6978 6979 -588 6982 0 c -1+1 --> 0 c ( b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ b^{3, 196}_0 ∧ p_588) -> (-b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ -b^{3, 197}_0) c in CNF: c -b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ -p_588 ∨ -b^{3, 197}_2 c -b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ -p_588 ∨ -b^{3, 197}_1 c -b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ -p_588 ∨ -b^{3, 197}_0 c in DIMACS: -6977 6978 -6979 -588 -6980 0 -6977 6978 -6979 -588 -6981 0 -6977 6978 -6979 -588 -6982 0 c 0+1 --> 1 c (-b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ -b^{3, 196}_0 ∧ p_588) -> (-b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ b^{3, 197}_0) c in CNF: c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ -p_588 ∨ -b^{3, 197}_2 c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ -p_588 ∨ -b^{3, 197}_1 c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ -p_588 ∨ b^{3, 197}_0 c in DIMACS: 6977 6978 6979 -588 -6980 0 6977 6978 6979 -588 -6981 0 6977 6978 6979 -588 6982 0 c 1+1 --> 2 c (-b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ b^{3, 196}_0 ∧ p_588) -> (-b^{3, 197}_2 ∧ b^{3, 197}_1 ∧ -b^{3, 197}_0) c in CNF: c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ -p_588 ∨ -b^{3, 197}_2 c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ -p_588 ∨ b^{3, 197}_1 c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ -p_588 ∨ -b^{3, 197}_0 c in DIMACS: 6977 6978 -6979 -588 -6980 0 6977 6978 -6979 -588 6981 0 6977 6978 -6979 -588 -6982 0 c 2+1 --> break c (-b^{3, 196}_2 ∧ b^{3, 196}_1 ∧ -b^{3, 196}_0 ∧ p_588) -> break c in CNF: c b^{3, 196}_2 ∨ -b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ -p_588 ∨ break c in DIMACS: 6977 -6978 6979 -588 1162 0 c 2-1 --> 1 c (-b^{3, 196}_2 ∧ b^{3, 196}_1 ∧ -b^{3, 196}_0 ∧ -p_588) -> (-b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ b^{3, 197}_0) c in CNF: c b^{3, 196}_2 ∨ -b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ p_588 ∨ -b^{3, 197}_2 c b^{3, 196}_2 ∨ -b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ p_588 ∨ -b^{3, 197}_1 c b^{3, 196}_2 ∨ -b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ p_588 ∨ b^{3, 197}_0 c in DIMACS: 6977 -6978 6979 588 -6980 0 6977 -6978 6979 588 -6981 0 6977 -6978 6979 588 6982 0 c 1-1 --> 0 c (-b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ b^{3, 196}_0 ∧ -p_588) -> (-b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ -b^{3, 197}_0) c in CNF: c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ p_588 ∨ -b^{3, 197}_2 c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ p_588 ∨ -b^{3, 197}_1 c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ p_588 ∨ -b^{3, 197}_0 c in DIMACS: 6977 6978 -6979 588 -6980 0 6977 6978 -6979 588 -6981 0 6977 6978 -6979 588 -6982 0 c 0-1 --> -1 c (-b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ -b^{3, 196}_0 ∧ -p_588) -> ( b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ b^{3, 197}_0) c in CNF: c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ p_588 ∨ b^{3, 197}_2 c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ p_588 ∨ -b^{3, 197}_1 c b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ p_588 ∨ b^{3, 197}_0 c in DIMACS: 6977 6978 6979 588 6980 0 6977 6978 6979 588 -6981 0 6977 6978 6979 588 6982 0 c -1-1 --> -2 c ( b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ b^{3, 196}_0 ∧ -p_588) -> ( b^{3, 197}_2 ∧ b^{3, 197}_1 ∧ -b^{3, 197}_0) c in CNF: c -b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ p_588 ∨ b^{3, 197}_2 c -b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ p_588 ∨ b^{3, 197}_1 c -b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ p_588 ∨ -b^{3, 197}_0 c in DIMACS: -6977 6978 -6979 588 6980 0 -6977 6978 -6979 588 6981 0 -6977 6978 -6979 588 -6982 0 c -2-1 --> break c ( b^{3, 196}_2 ∧ b^{3, 196}_1 ∧ -b^{3, 196}_0 ∧ -p_588) -> break c in CNF: c -b^{3, 196}_2 ∨ -b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ p_588 ∨ break c in DIMACS: -6977 -6978 6979 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 196}_2 ∧ -b^{3, 196}_1 ∧ -b^{3, 196}_0 ∧ true) c in CNF: c -b^{3, 196}_2 ∨ b^{3, 196}_1 ∨ b^{3, 196}_0 ∨ false c in DIMACS: -6977 6978 6979 0 c 3 does not represent an automaton state. c -(-b^{3, 196}_2 ∧ b^{3, 196}_1 ∧ b^{3, 196}_0 ∧ true) c in CNF: c b^{3, 196}_2 ∨ -b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ false c in DIMACS: 6977 -6978 -6979 0 c -3 does not represent an automaton state. c -( b^{3, 196}_2 ∧ b^{3, 196}_1 ∧ b^{3, 196}_0 ∧ true) c in CNF: c -b^{3, 196}_2 ∨ -b^{3, 196}_1 ∨ -b^{3, 196}_0 ∨ false c in DIMACS: -6977 -6978 -6979 0 c i = 197 c -2+1 --> -1 c ( b^{3, 197}_2 ∧ b^{3, 197}_1 ∧ -b^{3, 197}_0 ∧ p_591) -> ( b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ b^{3, 198}_0) c in CNF: c -b^{3, 197}_2 ∨ -b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ -p_591 ∨ b^{3, 198}_2 c -b^{3, 197}_2 ∨ -b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ -p_591 ∨ -b^{3, 198}_1 c -b^{3, 197}_2 ∨ -b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ -p_591 ∨ b^{3, 198}_0 c in DIMACS: -6980 -6981 6982 -591 6983 0 -6980 -6981 6982 -591 -6984 0 -6980 -6981 6982 -591 6985 0 c -1+1 --> 0 c ( b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ b^{3, 197}_0 ∧ p_591) -> (-b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ -b^{3, 198}_0) c in CNF: c -b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ -p_591 ∨ -b^{3, 198}_2 c -b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ -p_591 ∨ -b^{3, 198}_1 c -b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ -p_591 ∨ -b^{3, 198}_0 c in DIMACS: -6980 6981 -6982 -591 -6983 0 -6980 6981 -6982 -591 -6984 0 -6980 6981 -6982 -591 -6985 0 c 0+1 --> 1 c (-b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ -b^{3, 197}_0 ∧ p_591) -> (-b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ b^{3, 198}_0) c in CNF: c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ -p_591 ∨ -b^{3, 198}_2 c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ -p_591 ∨ -b^{3, 198}_1 c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ -p_591 ∨ b^{3, 198}_0 c in DIMACS: 6980 6981 6982 -591 -6983 0 6980 6981 6982 -591 -6984 0 6980 6981 6982 -591 6985 0 c 1+1 --> 2 c (-b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ b^{3, 197}_0 ∧ p_591) -> (-b^{3, 198}_2 ∧ b^{3, 198}_1 ∧ -b^{3, 198}_0) c in CNF: c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ -p_591 ∨ -b^{3, 198}_2 c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ -p_591 ∨ b^{3, 198}_1 c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ -p_591 ∨ -b^{3, 198}_0 c in DIMACS: 6980 6981 -6982 -591 -6983 0 6980 6981 -6982 -591 6984 0 6980 6981 -6982 -591 -6985 0 c 2+1 --> break c (-b^{3, 197}_2 ∧ b^{3, 197}_1 ∧ -b^{3, 197}_0 ∧ p_591) -> break c in CNF: c b^{3, 197}_2 ∨ -b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ -p_591 ∨ break c in DIMACS: 6980 -6981 6982 -591 1162 0 c 2-1 --> 1 c (-b^{3, 197}_2 ∧ b^{3, 197}_1 ∧ -b^{3, 197}_0 ∧ -p_591) -> (-b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ b^{3, 198}_0) c in CNF: c b^{3, 197}_2 ∨ -b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ p_591 ∨ -b^{3, 198}_2 c b^{3, 197}_2 ∨ -b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ p_591 ∨ -b^{3, 198}_1 c b^{3, 197}_2 ∨ -b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ p_591 ∨ b^{3, 198}_0 c in DIMACS: 6980 -6981 6982 591 -6983 0 6980 -6981 6982 591 -6984 0 6980 -6981 6982 591 6985 0 c 1-1 --> 0 c (-b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ b^{3, 197}_0 ∧ -p_591) -> (-b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ -b^{3, 198}_0) c in CNF: c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ p_591 ∨ -b^{3, 198}_2 c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ p_591 ∨ -b^{3, 198}_1 c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ p_591 ∨ -b^{3, 198}_0 c in DIMACS: 6980 6981 -6982 591 -6983 0 6980 6981 -6982 591 -6984 0 6980 6981 -6982 591 -6985 0 c 0-1 --> -1 c (-b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ -b^{3, 197}_0 ∧ -p_591) -> ( b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ b^{3, 198}_0) c in CNF: c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ p_591 ∨ b^{3, 198}_2 c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ p_591 ∨ -b^{3, 198}_1 c b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ p_591 ∨ b^{3, 198}_0 c in DIMACS: 6980 6981 6982 591 6983 0 6980 6981 6982 591 -6984 0 6980 6981 6982 591 6985 0 c -1-1 --> -2 c ( b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ b^{3, 197}_0 ∧ -p_591) -> ( b^{3, 198}_2 ∧ b^{3, 198}_1 ∧ -b^{3, 198}_0) c in CNF: c -b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ p_591 ∨ b^{3, 198}_2 c -b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ p_591 ∨ b^{3, 198}_1 c -b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ p_591 ∨ -b^{3, 198}_0 c in DIMACS: -6980 6981 -6982 591 6983 0 -6980 6981 -6982 591 6984 0 -6980 6981 -6982 591 -6985 0 c -2-1 --> break c ( b^{3, 197}_2 ∧ b^{3, 197}_1 ∧ -b^{3, 197}_0 ∧ -p_591) -> break c in CNF: c -b^{3, 197}_2 ∨ -b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ p_591 ∨ break c in DIMACS: -6980 -6981 6982 591 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 197}_2 ∧ -b^{3, 197}_1 ∧ -b^{3, 197}_0 ∧ true) c in CNF: c -b^{3, 197}_2 ∨ b^{3, 197}_1 ∨ b^{3, 197}_0 ∨ false c in DIMACS: -6980 6981 6982 0 c 3 does not represent an automaton state. c -(-b^{3, 197}_2 ∧ b^{3, 197}_1 ∧ b^{3, 197}_0 ∧ true) c in CNF: c b^{3, 197}_2 ∨ -b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ false c in DIMACS: 6980 -6981 -6982 0 c -3 does not represent an automaton state. c -( b^{3, 197}_2 ∧ b^{3, 197}_1 ∧ b^{3, 197}_0 ∧ true) c in CNF: c -b^{3, 197}_2 ∨ -b^{3, 197}_1 ∨ -b^{3, 197}_0 ∨ false c in DIMACS: -6980 -6981 -6982 0 c i = 198 c -2+1 --> -1 c ( b^{3, 198}_2 ∧ b^{3, 198}_1 ∧ -b^{3, 198}_0 ∧ p_594) -> ( b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ b^{3, 199}_0) c in CNF: c -b^{3, 198}_2 ∨ -b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ -p_594 ∨ b^{3, 199}_2 c -b^{3, 198}_2 ∨ -b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ -p_594 ∨ -b^{3, 199}_1 c -b^{3, 198}_2 ∨ -b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ -p_594 ∨ b^{3, 199}_0 c in DIMACS: -6983 -6984 6985 -594 6986 0 -6983 -6984 6985 -594 -6987 0 -6983 -6984 6985 -594 6988 0 c -1+1 --> 0 c ( b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ b^{3, 198}_0 ∧ p_594) -> (-b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ -b^{3, 199}_0) c in CNF: c -b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ -p_594 ∨ -b^{3, 199}_2 c -b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ -p_594 ∨ -b^{3, 199}_1 c -b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ -p_594 ∨ -b^{3, 199}_0 c in DIMACS: -6983 6984 -6985 -594 -6986 0 -6983 6984 -6985 -594 -6987 0 -6983 6984 -6985 -594 -6988 0 c 0+1 --> 1 c (-b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ -b^{3, 198}_0 ∧ p_594) -> (-b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ b^{3, 199}_0) c in CNF: c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ -p_594 ∨ -b^{3, 199}_2 c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ -p_594 ∨ -b^{3, 199}_1 c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ -p_594 ∨ b^{3, 199}_0 c in DIMACS: 6983 6984 6985 -594 -6986 0 6983 6984 6985 -594 -6987 0 6983 6984 6985 -594 6988 0 c 1+1 --> 2 c (-b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ b^{3, 198}_0 ∧ p_594) -> (-b^{3, 199}_2 ∧ b^{3, 199}_1 ∧ -b^{3, 199}_0) c in CNF: c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ -p_594 ∨ -b^{3, 199}_2 c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ -p_594 ∨ b^{3, 199}_1 c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ -p_594 ∨ -b^{3, 199}_0 c in DIMACS: 6983 6984 -6985 -594 -6986 0 6983 6984 -6985 -594 6987 0 6983 6984 -6985 -594 -6988 0 c 2+1 --> break c (-b^{3, 198}_2 ∧ b^{3, 198}_1 ∧ -b^{3, 198}_0 ∧ p_594) -> break c in CNF: c b^{3, 198}_2 ∨ -b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ -p_594 ∨ break c in DIMACS: 6983 -6984 6985 -594 1162 0 c 2-1 --> 1 c (-b^{3, 198}_2 ∧ b^{3, 198}_1 ∧ -b^{3, 198}_0 ∧ -p_594) -> (-b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ b^{3, 199}_0) c in CNF: c b^{3, 198}_2 ∨ -b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ p_594 ∨ -b^{3, 199}_2 c b^{3, 198}_2 ∨ -b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ p_594 ∨ -b^{3, 199}_1 c b^{3, 198}_2 ∨ -b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ p_594 ∨ b^{3, 199}_0 c in DIMACS: 6983 -6984 6985 594 -6986 0 6983 -6984 6985 594 -6987 0 6983 -6984 6985 594 6988 0 c 1-1 --> 0 c (-b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ b^{3, 198}_0 ∧ -p_594) -> (-b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ -b^{3, 199}_0) c in CNF: c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ p_594 ∨ -b^{3, 199}_2 c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ p_594 ∨ -b^{3, 199}_1 c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ p_594 ∨ -b^{3, 199}_0 c in DIMACS: 6983 6984 -6985 594 -6986 0 6983 6984 -6985 594 -6987 0 6983 6984 -6985 594 -6988 0 c 0-1 --> -1 c (-b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ -b^{3, 198}_0 ∧ -p_594) -> ( b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ b^{3, 199}_0) c in CNF: c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ p_594 ∨ b^{3, 199}_2 c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ p_594 ∨ -b^{3, 199}_1 c b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ p_594 ∨ b^{3, 199}_0 c in DIMACS: 6983 6984 6985 594 6986 0 6983 6984 6985 594 -6987 0 6983 6984 6985 594 6988 0 c -1-1 --> -2 c ( b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ b^{3, 198}_0 ∧ -p_594) -> ( b^{3, 199}_2 ∧ b^{3, 199}_1 ∧ -b^{3, 199}_0) c in CNF: c -b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ p_594 ∨ b^{3, 199}_2 c -b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ p_594 ∨ b^{3, 199}_1 c -b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ p_594 ∨ -b^{3, 199}_0 c in DIMACS: -6983 6984 -6985 594 6986 0 -6983 6984 -6985 594 6987 0 -6983 6984 -6985 594 -6988 0 c -2-1 --> break c ( b^{3, 198}_2 ∧ b^{3, 198}_1 ∧ -b^{3, 198}_0 ∧ -p_594) -> break c in CNF: c -b^{3, 198}_2 ∨ -b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ p_594 ∨ break c in DIMACS: -6983 -6984 6985 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 198}_2 ∧ -b^{3, 198}_1 ∧ -b^{3, 198}_0 ∧ true) c in CNF: c -b^{3, 198}_2 ∨ b^{3, 198}_1 ∨ b^{3, 198}_0 ∨ false c in DIMACS: -6983 6984 6985 0 c 3 does not represent an automaton state. c -(-b^{3, 198}_2 ∧ b^{3, 198}_1 ∧ b^{3, 198}_0 ∧ true) c in CNF: c b^{3, 198}_2 ∨ -b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ false c in DIMACS: 6983 -6984 -6985 0 c -3 does not represent an automaton state. c -( b^{3, 198}_2 ∧ b^{3, 198}_1 ∧ b^{3, 198}_0 ∧ true) c in CNF: c -b^{3, 198}_2 ∨ -b^{3, 198}_1 ∨ -b^{3, 198}_0 ∨ false c in DIMACS: -6983 -6984 -6985 0 c i = 199 c -2+1 --> -1 c ( b^{3, 199}_2 ∧ b^{3, 199}_1 ∧ -b^{3, 199}_0 ∧ p_597) -> ( b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ b^{3, 200}_0) c in CNF: c -b^{3, 199}_2 ∨ -b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ -p_597 ∨ b^{3, 200}_2 c -b^{3, 199}_2 ∨ -b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ -p_597 ∨ -b^{3, 200}_1 c -b^{3, 199}_2 ∨ -b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ -p_597 ∨ b^{3, 200}_0 c in DIMACS: -6986 -6987 6988 -597 6989 0 -6986 -6987 6988 -597 -6990 0 -6986 -6987 6988 -597 6991 0 c -1+1 --> 0 c ( b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ b^{3, 199}_0 ∧ p_597) -> (-b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ -b^{3, 200}_0) c in CNF: c -b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ -p_597 ∨ -b^{3, 200}_2 c -b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ -p_597 ∨ -b^{3, 200}_1 c -b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ -p_597 ∨ -b^{3, 200}_0 c in DIMACS: -6986 6987 -6988 -597 -6989 0 -6986 6987 -6988 -597 -6990 0 -6986 6987 -6988 -597 -6991 0 c 0+1 --> 1 c (-b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ -b^{3, 199}_0 ∧ p_597) -> (-b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ b^{3, 200}_0) c in CNF: c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ -p_597 ∨ -b^{3, 200}_2 c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ -p_597 ∨ -b^{3, 200}_1 c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ -p_597 ∨ b^{3, 200}_0 c in DIMACS: 6986 6987 6988 -597 -6989 0 6986 6987 6988 -597 -6990 0 6986 6987 6988 -597 6991 0 c 1+1 --> 2 c (-b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ b^{3, 199}_0 ∧ p_597) -> (-b^{3, 200}_2 ∧ b^{3, 200}_1 ∧ -b^{3, 200}_0) c in CNF: c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ -p_597 ∨ -b^{3, 200}_2 c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ -p_597 ∨ b^{3, 200}_1 c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ -p_597 ∨ -b^{3, 200}_0 c in DIMACS: 6986 6987 -6988 -597 -6989 0 6986 6987 -6988 -597 6990 0 6986 6987 -6988 -597 -6991 0 c 2+1 --> break c (-b^{3, 199}_2 ∧ b^{3, 199}_1 ∧ -b^{3, 199}_0 ∧ p_597) -> break c in CNF: c b^{3, 199}_2 ∨ -b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ -p_597 ∨ break c in DIMACS: 6986 -6987 6988 -597 1162 0 c 2-1 --> 1 c (-b^{3, 199}_2 ∧ b^{3, 199}_1 ∧ -b^{3, 199}_0 ∧ -p_597) -> (-b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ b^{3, 200}_0) c in CNF: c b^{3, 199}_2 ∨ -b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ p_597 ∨ -b^{3, 200}_2 c b^{3, 199}_2 ∨ -b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ p_597 ∨ -b^{3, 200}_1 c b^{3, 199}_2 ∨ -b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ p_597 ∨ b^{3, 200}_0 c in DIMACS: 6986 -6987 6988 597 -6989 0 6986 -6987 6988 597 -6990 0 6986 -6987 6988 597 6991 0 c 1-1 --> 0 c (-b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ b^{3, 199}_0 ∧ -p_597) -> (-b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ -b^{3, 200}_0) c in CNF: c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ p_597 ∨ -b^{3, 200}_2 c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ p_597 ∨ -b^{3, 200}_1 c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ p_597 ∨ -b^{3, 200}_0 c in DIMACS: 6986 6987 -6988 597 -6989 0 6986 6987 -6988 597 -6990 0 6986 6987 -6988 597 -6991 0 c 0-1 --> -1 c (-b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ -b^{3, 199}_0 ∧ -p_597) -> ( b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ b^{3, 200}_0) c in CNF: c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ p_597 ∨ b^{3, 200}_2 c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ p_597 ∨ -b^{3, 200}_1 c b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ p_597 ∨ b^{3, 200}_0 c in DIMACS: 6986 6987 6988 597 6989 0 6986 6987 6988 597 -6990 0 6986 6987 6988 597 6991 0 c -1-1 --> -2 c ( b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ b^{3, 199}_0 ∧ -p_597) -> ( b^{3, 200}_2 ∧ b^{3, 200}_1 ∧ -b^{3, 200}_0) c in CNF: c -b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ p_597 ∨ b^{3, 200}_2 c -b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ p_597 ∨ b^{3, 200}_1 c -b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ p_597 ∨ -b^{3, 200}_0 c in DIMACS: -6986 6987 -6988 597 6989 0 -6986 6987 -6988 597 6990 0 -6986 6987 -6988 597 -6991 0 c -2-1 --> break c ( b^{3, 199}_2 ∧ b^{3, 199}_1 ∧ -b^{3, 199}_0 ∧ -p_597) -> break c in CNF: c -b^{3, 199}_2 ∨ -b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ p_597 ∨ break c in DIMACS: -6986 -6987 6988 597 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 199}_2 ∧ -b^{3, 199}_1 ∧ -b^{3, 199}_0 ∧ true) c in CNF: c -b^{3, 199}_2 ∨ b^{3, 199}_1 ∨ b^{3, 199}_0 ∨ false c in DIMACS: -6986 6987 6988 0 c 3 does not represent an automaton state. c -(-b^{3, 199}_2 ∧ b^{3, 199}_1 ∧ b^{3, 199}_0 ∧ true) c in CNF: c b^{3, 199}_2 ∨ -b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ false c in DIMACS: 6986 -6987 -6988 0 c -3 does not represent an automaton state. c -( b^{3, 199}_2 ∧ b^{3, 199}_1 ∧ b^{3, 199}_0 ∧ true) c in CNF: c -b^{3, 199}_2 ∨ -b^{3, 199}_1 ∨ -b^{3, 199}_0 ∨ false c in DIMACS: -6986 -6987 -6988 0 c i = 200 c -2+1 --> -1 c ( b^{3, 200}_2 ∧ b^{3, 200}_1 ∧ -b^{3, 200}_0 ∧ p_600) -> ( b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ b^{3, 201}_0) c in CNF: c -b^{3, 200}_2 ∨ -b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ -p_600 ∨ b^{3, 201}_2 c -b^{3, 200}_2 ∨ -b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ -p_600 ∨ -b^{3, 201}_1 c -b^{3, 200}_2 ∨ -b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ -p_600 ∨ b^{3, 201}_0 c in DIMACS: -6989 -6990 6991 -600 6992 0 -6989 -6990 6991 -600 -6993 0 -6989 -6990 6991 -600 6994 0 c -1+1 --> 0 c ( b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ b^{3, 200}_0 ∧ p_600) -> (-b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ -b^{3, 201}_0) c in CNF: c -b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ -p_600 ∨ -b^{3, 201}_2 c -b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ -p_600 ∨ -b^{3, 201}_1 c -b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ -p_600 ∨ -b^{3, 201}_0 c in DIMACS: -6989 6990 -6991 -600 -6992 0 -6989 6990 -6991 -600 -6993 0 -6989 6990 -6991 -600 -6994 0 c 0+1 --> 1 c (-b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ -b^{3, 200}_0 ∧ p_600) -> (-b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ b^{3, 201}_0) c in CNF: c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ -p_600 ∨ -b^{3, 201}_2 c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ -p_600 ∨ -b^{3, 201}_1 c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ -p_600 ∨ b^{3, 201}_0 c in DIMACS: 6989 6990 6991 -600 -6992 0 6989 6990 6991 -600 -6993 0 6989 6990 6991 -600 6994 0 c 1+1 --> 2 c (-b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ b^{3, 200}_0 ∧ p_600) -> (-b^{3, 201}_2 ∧ b^{3, 201}_1 ∧ -b^{3, 201}_0) c in CNF: c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ -p_600 ∨ -b^{3, 201}_2 c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ -p_600 ∨ b^{3, 201}_1 c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ -p_600 ∨ -b^{3, 201}_0 c in DIMACS: 6989 6990 -6991 -600 -6992 0 6989 6990 -6991 -600 6993 0 6989 6990 -6991 -600 -6994 0 c 2+1 --> break c (-b^{3, 200}_2 ∧ b^{3, 200}_1 ∧ -b^{3, 200}_0 ∧ p_600) -> break c in CNF: c b^{3, 200}_2 ∨ -b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ -p_600 ∨ break c in DIMACS: 6989 -6990 6991 -600 1162 0 c 2-1 --> 1 c (-b^{3, 200}_2 ∧ b^{3, 200}_1 ∧ -b^{3, 200}_0 ∧ -p_600) -> (-b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ b^{3, 201}_0) c in CNF: c b^{3, 200}_2 ∨ -b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ p_600 ∨ -b^{3, 201}_2 c b^{3, 200}_2 ∨ -b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ p_600 ∨ -b^{3, 201}_1 c b^{3, 200}_2 ∨ -b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ p_600 ∨ b^{3, 201}_0 c in DIMACS: 6989 -6990 6991 600 -6992 0 6989 -6990 6991 600 -6993 0 6989 -6990 6991 600 6994 0 c 1-1 --> 0 c (-b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ b^{3, 200}_0 ∧ -p_600) -> (-b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ -b^{3, 201}_0) c in CNF: c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ p_600 ∨ -b^{3, 201}_2 c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ p_600 ∨ -b^{3, 201}_1 c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ p_600 ∨ -b^{3, 201}_0 c in DIMACS: 6989 6990 -6991 600 -6992 0 6989 6990 -6991 600 -6993 0 6989 6990 -6991 600 -6994 0 c 0-1 --> -1 c (-b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ -b^{3, 200}_0 ∧ -p_600) -> ( b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ b^{3, 201}_0) c in CNF: c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ p_600 ∨ b^{3, 201}_2 c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ p_600 ∨ -b^{3, 201}_1 c b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ p_600 ∨ b^{3, 201}_0 c in DIMACS: 6989 6990 6991 600 6992 0 6989 6990 6991 600 -6993 0 6989 6990 6991 600 6994 0 c -1-1 --> -2 c ( b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ b^{3, 200}_0 ∧ -p_600) -> ( b^{3, 201}_2 ∧ b^{3, 201}_1 ∧ -b^{3, 201}_0) c in CNF: c -b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ p_600 ∨ b^{3, 201}_2 c -b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ p_600 ∨ b^{3, 201}_1 c -b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ p_600 ∨ -b^{3, 201}_0 c in DIMACS: -6989 6990 -6991 600 6992 0 -6989 6990 -6991 600 6993 0 -6989 6990 -6991 600 -6994 0 c -2-1 --> break c ( b^{3, 200}_2 ∧ b^{3, 200}_1 ∧ -b^{3, 200}_0 ∧ -p_600) -> break c in CNF: c -b^{3, 200}_2 ∨ -b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ p_600 ∨ break c in DIMACS: -6989 -6990 6991 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 200}_2 ∧ -b^{3, 200}_1 ∧ -b^{3, 200}_0 ∧ true) c in CNF: c -b^{3, 200}_2 ∨ b^{3, 200}_1 ∨ b^{3, 200}_0 ∨ false c in DIMACS: -6989 6990 6991 0 c 3 does not represent an automaton state. c -(-b^{3, 200}_2 ∧ b^{3, 200}_1 ∧ b^{3, 200}_0 ∧ true) c in CNF: c b^{3, 200}_2 ∨ -b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ false c in DIMACS: 6989 -6990 -6991 0 c -3 does not represent an automaton state. c -( b^{3, 200}_2 ∧ b^{3, 200}_1 ∧ b^{3, 200}_0 ∧ true) c in CNF: c -b^{3, 200}_2 ∨ -b^{3, 200}_1 ∨ -b^{3, 200}_0 ∨ false c in DIMACS: -6989 -6990 -6991 0 c i = 201 c -2+1 --> -1 c ( b^{3, 201}_2 ∧ b^{3, 201}_1 ∧ -b^{3, 201}_0 ∧ p_603) -> ( b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ b^{3, 202}_0) c in CNF: c -b^{3, 201}_2 ∨ -b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ -p_603 ∨ b^{3, 202}_2 c -b^{3, 201}_2 ∨ -b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ -p_603 ∨ -b^{3, 202}_1 c -b^{3, 201}_2 ∨ -b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ -p_603 ∨ b^{3, 202}_0 c in DIMACS: -6992 -6993 6994 -603 6995 0 -6992 -6993 6994 -603 -6996 0 -6992 -6993 6994 -603 6997 0 c -1+1 --> 0 c ( b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ b^{3, 201}_0 ∧ p_603) -> (-b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ -b^{3, 202}_0) c in CNF: c -b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ -p_603 ∨ -b^{3, 202}_2 c -b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ -p_603 ∨ -b^{3, 202}_1 c -b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ -p_603 ∨ -b^{3, 202}_0 c in DIMACS: -6992 6993 -6994 -603 -6995 0 -6992 6993 -6994 -603 -6996 0 -6992 6993 -6994 -603 -6997 0 c 0+1 --> 1 c (-b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ -b^{3, 201}_0 ∧ p_603) -> (-b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ b^{3, 202}_0) c in CNF: c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ -p_603 ∨ -b^{3, 202}_2 c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ -p_603 ∨ -b^{3, 202}_1 c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ -p_603 ∨ b^{3, 202}_0 c in DIMACS: 6992 6993 6994 -603 -6995 0 6992 6993 6994 -603 -6996 0 6992 6993 6994 -603 6997 0 c 1+1 --> 2 c (-b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ b^{3, 201}_0 ∧ p_603) -> (-b^{3, 202}_2 ∧ b^{3, 202}_1 ∧ -b^{3, 202}_0) c in CNF: c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ -p_603 ∨ -b^{3, 202}_2 c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ -p_603 ∨ b^{3, 202}_1 c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ -p_603 ∨ -b^{3, 202}_0 c in DIMACS: 6992 6993 -6994 -603 -6995 0 6992 6993 -6994 -603 6996 0 6992 6993 -6994 -603 -6997 0 c 2+1 --> break c (-b^{3, 201}_2 ∧ b^{3, 201}_1 ∧ -b^{3, 201}_0 ∧ p_603) -> break c in CNF: c b^{3, 201}_2 ∨ -b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ -p_603 ∨ break c in DIMACS: 6992 -6993 6994 -603 1162 0 c 2-1 --> 1 c (-b^{3, 201}_2 ∧ b^{3, 201}_1 ∧ -b^{3, 201}_0 ∧ -p_603) -> (-b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ b^{3, 202}_0) c in CNF: c b^{3, 201}_2 ∨ -b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ p_603 ∨ -b^{3, 202}_2 c b^{3, 201}_2 ∨ -b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ p_603 ∨ -b^{3, 202}_1 c b^{3, 201}_2 ∨ -b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ p_603 ∨ b^{3, 202}_0 c in DIMACS: 6992 -6993 6994 603 -6995 0 6992 -6993 6994 603 -6996 0 6992 -6993 6994 603 6997 0 c 1-1 --> 0 c (-b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ b^{3, 201}_0 ∧ -p_603) -> (-b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ -b^{3, 202}_0) c in CNF: c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ p_603 ∨ -b^{3, 202}_2 c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ p_603 ∨ -b^{3, 202}_1 c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ p_603 ∨ -b^{3, 202}_0 c in DIMACS: 6992 6993 -6994 603 -6995 0 6992 6993 -6994 603 -6996 0 6992 6993 -6994 603 -6997 0 c 0-1 --> -1 c (-b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ -b^{3, 201}_0 ∧ -p_603) -> ( b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ b^{3, 202}_0) c in CNF: c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ p_603 ∨ b^{3, 202}_2 c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ p_603 ∨ -b^{3, 202}_1 c b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ p_603 ∨ b^{3, 202}_0 c in DIMACS: 6992 6993 6994 603 6995 0 6992 6993 6994 603 -6996 0 6992 6993 6994 603 6997 0 c -1-1 --> -2 c ( b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ b^{3, 201}_0 ∧ -p_603) -> ( b^{3, 202}_2 ∧ b^{3, 202}_1 ∧ -b^{3, 202}_0) c in CNF: c -b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ p_603 ∨ b^{3, 202}_2 c -b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ p_603 ∨ b^{3, 202}_1 c -b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ p_603 ∨ -b^{3, 202}_0 c in DIMACS: -6992 6993 -6994 603 6995 0 -6992 6993 -6994 603 6996 0 -6992 6993 -6994 603 -6997 0 c -2-1 --> break c ( b^{3, 201}_2 ∧ b^{3, 201}_1 ∧ -b^{3, 201}_0 ∧ -p_603) -> break c in CNF: c -b^{3, 201}_2 ∨ -b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ p_603 ∨ break c in DIMACS: -6992 -6993 6994 603 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 201}_2 ∧ -b^{3, 201}_1 ∧ -b^{3, 201}_0 ∧ true) c in CNF: c -b^{3, 201}_2 ∨ b^{3, 201}_1 ∨ b^{3, 201}_0 ∨ false c in DIMACS: -6992 6993 6994 0 c 3 does not represent an automaton state. c -(-b^{3, 201}_2 ∧ b^{3, 201}_1 ∧ b^{3, 201}_0 ∧ true) c in CNF: c b^{3, 201}_2 ∨ -b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ false c in DIMACS: 6992 -6993 -6994 0 c -3 does not represent an automaton state. c -( b^{3, 201}_2 ∧ b^{3, 201}_1 ∧ b^{3, 201}_0 ∧ true) c in CNF: c -b^{3, 201}_2 ∨ -b^{3, 201}_1 ∨ -b^{3, 201}_0 ∨ false c in DIMACS: -6992 -6993 -6994 0 c i = 202 c -2+1 --> -1 c ( b^{3, 202}_2 ∧ b^{3, 202}_1 ∧ -b^{3, 202}_0 ∧ p_606) -> ( b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ b^{3, 203}_0) c in CNF: c -b^{3, 202}_2 ∨ -b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ -p_606 ∨ b^{3, 203}_2 c -b^{3, 202}_2 ∨ -b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ -p_606 ∨ -b^{3, 203}_1 c -b^{3, 202}_2 ∨ -b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ -p_606 ∨ b^{3, 203}_0 c in DIMACS: -6995 -6996 6997 -606 6998 0 -6995 -6996 6997 -606 -6999 0 -6995 -6996 6997 -606 7000 0 c -1+1 --> 0 c ( b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ b^{3, 202}_0 ∧ p_606) -> (-b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ -b^{3, 203}_0) c in CNF: c -b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ -p_606 ∨ -b^{3, 203}_2 c -b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ -p_606 ∨ -b^{3, 203}_1 c -b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ -p_606 ∨ -b^{3, 203}_0 c in DIMACS: -6995 6996 -6997 -606 -6998 0 -6995 6996 -6997 -606 -6999 0 -6995 6996 -6997 -606 -7000 0 c 0+1 --> 1 c (-b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ -b^{3, 202}_0 ∧ p_606) -> (-b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ b^{3, 203}_0) c in CNF: c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ -p_606 ∨ -b^{3, 203}_2 c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ -p_606 ∨ -b^{3, 203}_1 c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ -p_606 ∨ b^{3, 203}_0 c in DIMACS: 6995 6996 6997 -606 -6998 0 6995 6996 6997 -606 -6999 0 6995 6996 6997 -606 7000 0 c 1+1 --> 2 c (-b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ b^{3, 202}_0 ∧ p_606) -> (-b^{3, 203}_2 ∧ b^{3, 203}_1 ∧ -b^{3, 203}_0) c in CNF: c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ -p_606 ∨ -b^{3, 203}_2 c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ -p_606 ∨ b^{3, 203}_1 c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ -p_606 ∨ -b^{3, 203}_0 c in DIMACS: 6995 6996 -6997 -606 -6998 0 6995 6996 -6997 -606 6999 0 6995 6996 -6997 -606 -7000 0 c 2+1 --> break c (-b^{3, 202}_2 ∧ b^{3, 202}_1 ∧ -b^{3, 202}_0 ∧ p_606) -> break c in CNF: c b^{3, 202}_2 ∨ -b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ -p_606 ∨ break c in DIMACS: 6995 -6996 6997 -606 1162 0 c 2-1 --> 1 c (-b^{3, 202}_2 ∧ b^{3, 202}_1 ∧ -b^{3, 202}_0 ∧ -p_606) -> (-b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ b^{3, 203}_0) c in CNF: c b^{3, 202}_2 ∨ -b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ p_606 ∨ -b^{3, 203}_2 c b^{3, 202}_2 ∨ -b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ p_606 ∨ -b^{3, 203}_1 c b^{3, 202}_2 ∨ -b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ p_606 ∨ b^{3, 203}_0 c in DIMACS: 6995 -6996 6997 606 -6998 0 6995 -6996 6997 606 -6999 0 6995 -6996 6997 606 7000 0 c 1-1 --> 0 c (-b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ b^{3, 202}_0 ∧ -p_606) -> (-b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ -b^{3, 203}_0) c in CNF: c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ p_606 ∨ -b^{3, 203}_2 c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ p_606 ∨ -b^{3, 203}_1 c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ p_606 ∨ -b^{3, 203}_0 c in DIMACS: 6995 6996 -6997 606 -6998 0 6995 6996 -6997 606 -6999 0 6995 6996 -6997 606 -7000 0 c 0-1 --> -1 c (-b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ -b^{3, 202}_0 ∧ -p_606) -> ( b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ b^{3, 203}_0) c in CNF: c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ p_606 ∨ b^{3, 203}_2 c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ p_606 ∨ -b^{3, 203}_1 c b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ p_606 ∨ b^{3, 203}_0 c in DIMACS: 6995 6996 6997 606 6998 0 6995 6996 6997 606 -6999 0 6995 6996 6997 606 7000 0 c -1-1 --> -2 c ( b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ b^{3, 202}_0 ∧ -p_606) -> ( b^{3, 203}_2 ∧ b^{3, 203}_1 ∧ -b^{3, 203}_0) c in CNF: c -b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ p_606 ∨ b^{3, 203}_2 c -b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ p_606 ∨ b^{3, 203}_1 c -b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ p_606 ∨ -b^{3, 203}_0 c in DIMACS: -6995 6996 -6997 606 6998 0 -6995 6996 -6997 606 6999 0 -6995 6996 -6997 606 -7000 0 c -2-1 --> break c ( b^{3, 202}_2 ∧ b^{3, 202}_1 ∧ -b^{3, 202}_0 ∧ -p_606) -> break c in CNF: c -b^{3, 202}_2 ∨ -b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ p_606 ∨ break c in DIMACS: -6995 -6996 6997 606 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 202}_2 ∧ -b^{3, 202}_1 ∧ -b^{3, 202}_0 ∧ true) c in CNF: c -b^{3, 202}_2 ∨ b^{3, 202}_1 ∨ b^{3, 202}_0 ∨ false c in DIMACS: -6995 6996 6997 0 c 3 does not represent an automaton state. c -(-b^{3, 202}_2 ∧ b^{3, 202}_1 ∧ b^{3, 202}_0 ∧ true) c in CNF: c b^{3, 202}_2 ∨ -b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ false c in DIMACS: 6995 -6996 -6997 0 c -3 does not represent an automaton state. c -( b^{3, 202}_2 ∧ b^{3, 202}_1 ∧ b^{3, 202}_0 ∧ true) c in CNF: c -b^{3, 202}_2 ∨ -b^{3, 202}_1 ∨ -b^{3, 202}_0 ∨ false c in DIMACS: -6995 -6996 -6997 0 c i = 203 c -2+1 --> -1 c ( b^{3, 203}_2 ∧ b^{3, 203}_1 ∧ -b^{3, 203}_0 ∧ p_609) -> ( b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ b^{3, 204}_0) c in CNF: c -b^{3, 203}_2 ∨ -b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ -p_609 ∨ b^{3, 204}_2 c -b^{3, 203}_2 ∨ -b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ -p_609 ∨ -b^{3, 204}_1 c -b^{3, 203}_2 ∨ -b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ -p_609 ∨ b^{3, 204}_0 c in DIMACS: -6998 -6999 7000 -609 7001 0 -6998 -6999 7000 -609 -7002 0 -6998 -6999 7000 -609 7003 0 c -1+1 --> 0 c ( b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ b^{3, 203}_0 ∧ p_609) -> (-b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ -b^{3, 204}_0) c in CNF: c -b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ -p_609 ∨ -b^{3, 204}_2 c -b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ -p_609 ∨ -b^{3, 204}_1 c -b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ -p_609 ∨ -b^{3, 204}_0 c in DIMACS: -6998 6999 -7000 -609 -7001 0 -6998 6999 -7000 -609 -7002 0 -6998 6999 -7000 -609 -7003 0 c 0+1 --> 1 c (-b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ -b^{3, 203}_0 ∧ p_609) -> (-b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ b^{3, 204}_0) c in CNF: c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ -p_609 ∨ -b^{3, 204}_2 c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ -p_609 ∨ -b^{3, 204}_1 c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ -p_609 ∨ b^{3, 204}_0 c in DIMACS: 6998 6999 7000 -609 -7001 0 6998 6999 7000 -609 -7002 0 6998 6999 7000 -609 7003 0 c 1+1 --> 2 c (-b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ b^{3, 203}_0 ∧ p_609) -> (-b^{3, 204}_2 ∧ b^{3, 204}_1 ∧ -b^{3, 204}_0) c in CNF: c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ -p_609 ∨ -b^{3, 204}_2 c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ -p_609 ∨ b^{3, 204}_1 c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ -p_609 ∨ -b^{3, 204}_0 c in DIMACS: 6998 6999 -7000 -609 -7001 0 6998 6999 -7000 -609 7002 0 6998 6999 -7000 -609 -7003 0 c 2+1 --> break c (-b^{3, 203}_2 ∧ b^{3, 203}_1 ∧ -b^{3, 203}_0 ∧ p_609) -> break c in CNF: c b^{3, 203}_2 ∨ -b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ -p_609 ∨ break c in DIMACS: 6998 -6999 7000 -609 1162 0 c 2-1 --> 1 c (-b^{3, 203}_2 ∧ b^{3, 203}_1 ∧ -b^{3, 203}_0 ∧ -p_609) -> (-b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ b^{3, 204}_0) c in CNF: c b^{3, 203}_2 ∨ -b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ p_609 ∨ -b^{3, 204}_2 c b^{3, 203}_2 ∨ -b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ p_609 ∨ -b^{3, 204}_1 c b^{3, 203}_2 ∨ -b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ p_609 ∨ b^{3, 204}_0 c in DIMACS: 6998 -6999 7000 609 -7001 0 6998 -6999 7000 609 -7002 0 6998 -6999 7000 609 7003 0 c 1-1 --> 0 c (-b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ b^{3, 203}_0 ∧ -p_609) -> (-b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ -b^{3, 204}_0) c in CNF: c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ p_609 ∨ -b^{3, 204}_2 c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ p_609 ∨ -b^{3, 204}_1 c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ p_609 ∨ -b^{3, 204}_0 c in DIMACS: 6998 6999 -7000 609 -7001 0 6998 6999 -7000 609 -7002 0 6998 6999 -7000 609 -7003 0 c 0-1 --> -1 c (-b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ -b^{3, 203}_0 ∧ -p_609) -> ( b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ b^{3, 204}_0) c in CNF: c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ p_609 ∨ b^{3, 204}_2 c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ p_609 ∨ -b^{3, 204}_1 c b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ p_609 ∨ b^{3, 204}_0 c in DIMACS: 6998 6999 7000 609 7001 0 6998 6999 7000 609 -7002 0 6998 6999 7000 609 7003 0 c -1-1 --> -2 c ( b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ b^{3, 203}_0 ∧ -p_609) -> ( b^{3, 204}_2 ∧ b^{3, 204}_1 ∧ -b^{3, 204}_0) c in CNF: c -b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ p_609 ∨ b^{3, 204}_2 c -b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ p_609 ∨ b^{3, 204}_1 c -b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ p_609 ∨ -b^{3, 204}_0 c in DIMACS: -6998 6999 -7000 609 7001 0 -6998 6999 -7000 609 7002 0 -6998 6999 -7000 609 -7003 0 c -2-1 --> break c ( b^{3, 203}_2 ∧ b^{3, 203}_1 ∧ -b^{3, 203}_0 ∧ -p_609) -> break c in CNF: c -b^{3, 203}_2 ∨ -b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ p_609 ∨ break c in DIMACS: -6998 -6999 7000 609 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 203}_2 ∧ -b^{3, 203}_1 ∧ -b^{3, 203}_0 ∧ true) c in CNF: c -b^{3, 203}_2 ∨ b^{3, 203}_1 ∨ b^{3, 203}_0 ∨ false c in DIMACS: -6998 6999 7000 0 c 3 does not represent an automaton state. c -(-b^{3, 203}_2 ∧ b^{3, 203}_1 ∧ b^{3, 203}_0 ∧ true) c in CNF: c b^{3, 203}_2 ∨ -b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ false c in DIMACS: 6998 -6999 -7000 0 c -3 does not represent an automaton state. c -( b^{3, 203}_2 ∧ b^{3, 203}_1 ∧ b^{3, 203}_0 ∧ true) c in CNF: c -b^{3, 203}_2 ∨ -b^{3, 203}_1 ∨ -b^{3, 203}_0 ∨ false c in DIMACS: -6998 -6999 -7000 0 c i = 204 c -2+1 --> -1 c ( b^{3, 204}_2 ∧ b^{3, 204}_1 ∧ -b^{3, 204}_0 ∧ p_612) -> ( b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ b^{3, 205}_0) c in CNF: c -b^{3, 204}_2 ∨ -b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ -p_612 ∨ b^{3, 205}_2 c -b^{3, 204}_2 ∨ -b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ -p_612 ∨ -b^{3, 205}_1 c -b^{3, 204}_2 ∨ -b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ -p_612 ∨ b^{3, 205}_0 c in DIMACS: -7001 -7002 7003 -612 7004 0 -7001 -7002 7003 -612 -7005 0 -7001 -7002 7003 -612 7006 0 c -1+1 --> 0 c ( b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ b^{3, 204}_0 ∧ p_612) -> (-b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ -b^{3, 205}_0) c in CNF: c -b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ -p_612 ∨ -b^{3, 205}_2 c -b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ -p_612 ∨ -b^{3, 205}_1 c -b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ -p_612 ∨ -b^{3, 205}_0 c in DIMACS: -7001 7002 -7003 -612 -7004 0 -7001 7002 -7003 -612 -7005 0 -7001 7002 -7003 -612 -7006 0 c 0+1 --> 1 c (-b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ -b^{3, 204}_0 ∧ p_612) -> (-b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ b^{3, 205}_0) c in CNF: c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ -p_612 ∨ -b^{3, 205}_2 c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ -p_612 ∨ -b^{3, 205}_1 c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ -p_612 ∨ b^{3, 205}_0 c in DIMACS: 7001 7002 7003 -612 -7004 0 7001 7002 7003 -612 -7005 0 7001 7002 7003 -612 7006 0 c 1+1 --> 2 c (-b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ b^{3, 204}_0 ∧ p_612) -> (-b^{3, 205}_2 ∧ b^{3, 205}_1 ∧ -b^{3, 205}_0) c in CNF: c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ -p_612 ∨ -b^{3, 205}_2 c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ -p_612 ∨ b^{3, 205}_1 c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ -p_612 ∨ -b^{3, 205}_0 c in DIMACS: 7001 7002 -7003 -612 -7004 0 7001 7002 -7003 -612 7005 0 7001 7002 -7003 -612 -7006 0 c 2+1 --> break c (-b^{3, 204}_2 ∧ b^{3, 204}_1 ∧ -b^{3, 204}_0 ∧ p_612) -> break c in CNF: c b^{3, 204}_2 ∨ -b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ -p_612 ∨ break c in DIMACS: 7001 -7002 7003 -612 1162 0 c 2-1 --> 1 c (-b^{3, 204}_2 ∧ b^{3, 204}_1 ∧ -b^{3, 204}_0 ∧ -p_612) -> (-b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ b^{3, 205}_0) c in CNF: c b^{3, 204}_2 ∨ -b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ p_612 ∨ -b^{3, 205}_2 c b^{3, 204}_2 ∨ -b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ p_612 ∨ -b^{3, 205}_1 c b^{3, 204}_2 ∨ -b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ p_612 ∨ b^{3, 205}_0 c in DIMACS: 7001 -7002 7003 612 -7004 0 7001 -7002 7003 612 -7005 0 7001 -7002 7003 612 7006 0 c 1-1 --> 0 c (-b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ b^{3, 204}_0 ∧ -p_612) -> (-b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ -b^{3, 205}_0) c in CNF: c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ p_612 ∨ -b^{3, 205}_2 c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ p_612 ∨ -b^{3, 205}_1 c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ p_612 ∨ -b^{3, 205}_0 c in DIMACS: 7001 7002 -7003 612 -7004 0 7001 7002 -7003 612 -7005 0 7001 7002 -7003 612 -7006 0 c 0-1 --> -1 c (-b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ -b^{3, 204}_0 ∧ -p_612) -> ( b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ b^{3, 205}_0) c in CNF: c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ p_612 ∨ b^{3, 205}_2 c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ p_612 ∨ -b^{3, 205}_1 c b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ p_612 ∨ b^{3, 205}_0 c in DIMACS: 7001 7002 7003 612 7004 0 7001 7002 7003 612 -7005 0 7001 7002 7003 612 7006 0 c -1-1 --> -2 c ( b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ b^{3, 204}_0 ∧ -p_612) -> ( b^{3, 205}_2 ∧ b^{3, 205}_1 ∧ -b^{3, 205}_0) c in CNF: c -b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ p_612 ∨ b^{3, 205}_2 c -b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ p_612 ∨ b^{3, 205}_1 c -b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ p_612 ∨ -b^{3, 205}_0 c in DIMACS: -7001 7002 -7003 612 7004 0 -7001 7002 -7003 612 7005 0 -7001 7002 -7003 612 -7006 0 c -2-1 --> break c ( b^{3, 204}_2 ∧ b^{3, 204}_1 ∧ -b^{3, 204}_0 ∧ -p_612) -> break c in CNF: c -b^{3, 204}_2 ∨ -b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ p_612 ∨ break c in DIMACS: -7001 -7002 7003 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 204}_2 ∧ -b^{3, 204}_1 ∧ -b^{3, 204}_0 ∧ true) c in CNF: c -b^{3, 204}_2 ∨ b^{3, 204}_1 ∨ b^{3, 204}_0 ∨ false c in DIMACS: -7001 7002 7003 0 c 3 does not represent an automaton state. c -(-b^{3, 204}_2 ∧ b^{3, 204}_1 ∧ b^{3, 204}_0 ∧ true) c in CNF: c b^{3, 204}_2 ∨ -b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ false c in DIMACS: 7001 -7002 -7003 0 c -3 does not represent an automaton state. c -( b^{3, 204}_2 ∧ b^{3, 204}_1 ∧ b^{3, 204}_0 ∧ true) c in CNF: c -b^{3, 204}_2 ∨ -b^{3, 204}_1 ∨ -b^{3, 204}_0 ∨ false c in DIMACS: -7001 -7002 -7003 0 c i = 205 c -2+1 --> -1 c ( b^{3, 205}_2 ∧ b^{3, 205}_1 ∧ -b^{3, 205}_0 ∧ p_615) -> ( b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ b^{3, 206}_0) c in CNF: c -b^{3, 205}_2 ∨ -b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ -p_615 ∨ b^{3, 206}_2 c -b^{3, 205}_2 ∨ -b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ -p_615 ∨ -b^{3, 206}_1 c -b^{3, 205}_2 ∨ -b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ -p_615 ∨ b^{3, 206}_0 c in DIMACS: -7004 -7005 7006 -615 7007 0 -7004 -7005 7006 -615 -7008 0 -7004 -7005 7006 -615 7009 0 c -1+1 --> 0 c ( b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ b^{3, 205}_0 ∧ p_615) -> (-b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ -b^{3, 206}_0) c in CNF: c -b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ -p_615 ∨ -b^{3, 206}_2 c -b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ -p_615 ∨ -b^{3, 206}_1 c -b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ -p_615 ∨ -b^{3, 206}_0 c in DIMACS: -7004 7005 -7006 -615 -7007 0 -7004 7005 -7006 -615 -7008 0 -7004 7005 -7006 -615 -7009 0 c 0+1 --> 1 c (-b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ -b^{3, 205}_0 ∧ p_615) -> (-b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ b^{3, 206}_0) c in CNF: c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ -p_615 ∨ -b^{3, 206}_2 c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ -p_615 ∨ -b^{3, 206}_1 c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ -p_615 ∨ b^{3, 206}_0 c in DIMACS: 7004 7005 7006 -615 -7007 0 7004 7005 7006 -615 -7008 0 7004 7005 7006 -615 7009 0 c 1+1 --> 2 c (-b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ b^{3, 205}_0 ∧ p_615) -> (-b^{3, 206}_2 ∧ b^{3, 206}_1 ∧ -b^{3, 206}_0) c in CNF: c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ -p_615 ∨ -b^{3, 206}_2 c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ -p_615 ∨ b^{3, 206}_1 c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ -p_615 ∨ -b^{3, 206}_0 c in DIMACS: 7004 7005 -7006 -615 -7007 0 7004 7005 -7006 -615 7008 0 7004 7005 -7006 -615 -7009 0 c 2+1 --> break c (-b^{3, 205}_2 ∧ b^{3, 205}_1 ∧ -b^{3, 205}_0 ∧ p_615) -> break c in CNF: c b^{3, 205}_2 ∨ -b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ -p_615 ∨ break c in DIMACS: 7004 -7005 7006 -615 1162 0 c 2-1 --> 1 c (-b^{3, 205}_2 ∧ b^{3, 205}_1 ∧ -b^{3, 205}_0 ∧ -p_615) -> (-b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ b^{3, 206}_0) c in CNF: c b^{3, 205}_2 ∨ -b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ p_615 ∨ -b^{3, 206}_2 c b^{3, 205}_2 ∨ -b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ p_615 ∨ -b^{3, 206}_1 c b^{3, 205}_2 ∨ -b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ p_615 ∨ b^{3, 206}_0 c in DIMACS: 7004 -7005 7006 615 -7007 0 7004 -7005 7006 615 -7008 0 7004 -7005 7006 615 7009 0 c 1-1 --> 0 c (-b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ b^{3, 205}_0 ∧ -p_615) -> (-b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ -b^{3, 206}_0) c in CNF: c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ p_615 ∨ -b^{3, 206}_2 c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ p_615 ∨ -b^{3, 206}_1 c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ p_615 ∨ -b^{3, 206}_0 c in DIMACS: 7004 7005 -7006 615 -7007 0 7004 7005 -7006 615 -7008 0 7004 7005 -7006 615 -7009 0 c 0-1 --> -1 c (-b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ -b^{3, 205}_0 ∧ -p_615) -> ( b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ b^{3, 206}_0) c in CNF: c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ p_615 ∨ b^{3, 206}_2 c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ p_615 ∨ -b^{3, 206}_1 c b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ p_615 ∨ b^{3, 206}_0 c in DIMACS: 7004 7005 7006 615 7007 0 7004 7005 7006 615 -7008 0 7004 7005 7006 615 7009 0 c -1-1 --> -2 c ( b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ b^{3, 205}_0 ∧ -p_615) -> ( b^{3, 206}_2 ∧ b^{3, 206}_1 ∧ -b^{3, 206}_0) c in CNF: c -b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ p_615 ∨ b^{3, 206}_2 c -b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ p_615 ∨ b^{3, 206}_1 c -b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ p_615 ∨ -b^{3, 206}_0 c in DIMACS: -7004 7005 -7006 615 7007 0 -7004 7005 -7006 615 7008 0 -7004 7005 -7006 615 -7009 0 c -2-1 --> break c ( b^{3, 205}_2 ∧ b^{3, 205}_1 ∧ -b^{3, 205}_0 ∧ -p_615) -> break c in CNF: c -b^{3, 205}_2 ∨ -b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ p_615 ∨ break c in DIMACS: -7004 -7005 7006 615 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 205}_2 ∧ -b^{3, 205}_1 ∧ -b^{3, 205}_0 ∧ true) c in CNF: c -b^{3, 205}_2 ∨ b^{3, 205}_1 ∨ b^{3, 205}_0 ∨ false c in DIMACS: -7004 7005 7006 0 c 3 does not represent an automaton state. c -(-b^{3, 205}_2 ∧ b^{3, 205}_1 ∧ b^{3, 205}_0 ∧ true) c in CNF: c b^{3, 205}_2 ∨ -b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ false c in DIMACS: 7004 -7005 -7006 0 c -3 does not represent an automaton state. c -( b^{3, 205}_2 ∧ b^{3, 205}_1 ∧ b^{3, 205}_0 ∧ true) c in CNF: c -b^{3, 205}_2 ∨ -b^{3, 205}_1 ∨ -b^{3, 205}_0 ∨ false c in DIMACS: -7004 -7005 -7006 0 c i = 206 c -2+1 --> -1 c ( b^{3, 206}_2 ∧ b^{3, 206}_1 ∧ -b^{3, 206}_0 ∧ p_618) -> ( b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ b^{3, 207}_0) c in CNF: c -b^{3, 206}_2 ∨ -b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ -p_618 ∨ b^{3, 207}_2 c -b^{3, 206}_2 ∨ -b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ -p_618 ∨ -b^{3, 207}_1 c -b^{3, 206}_2 ∨ -b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ -p_618 ∨ b^{3, 207}_0 c in DIMACS: -7007 -7008 7009 -618 7010 0 -7007 -7008 7009 -618 -7011 0 -7007 -7008 7009 -618 7012 0 c -1+1 --> 0 c ( b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ b^{3, 206}_0 ∧ p_618) -> (-b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ -b^{3, 207}_0) c in CNF: c -b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ -p_618 ∨ -b^{3, 207}_2 c -b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ -p_618 ∨ -b^{3, 207}_1 c -b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ -p_618 ∨ -b^{3, 207}_0 c in DIMACS: -7007 7008 -7009 -618 -7010 0 -7007 7008 -7009 -618 -7011 0 -7007 7008 -7009 -618 -7012 0 c 0+1 --> 1 c (-b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ -b^{3, 206}_0 ∧ p_618) -> (-b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ b^{3, 207}_0) c in CNF: c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ -p_618 ∨ -b^{3, 207}_2 c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ -p_618 ∨ -b^{3, 207}_1 c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ -p_618 ∨ b^{3, 207}_0 c in DIMACS: 7007 7008 7009 -618 -7010 0 7007 7008 7009 -618 -7011 0 7007 7008 7009 -618 7012 0 c 1+1 --> 2 c (-b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ b^{3, 206}_0 ∧ p_618) -> (-b^{3, 207}_2 ∧ b^{3, 207}_1 ∧ -b^{3, 207}_0) c in CNF: c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ -p_618 ∨ -b^{3, 207}_2 c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ -p_618 ∨ b^{3, 207}_1 c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ -p_618 ∨ -b^{3, 207}_0 c in DIMACS: 7007 7008 -7009 -618 -7010 0 7007 7008 -7009 -618 7011 0 7007 7008 -7009 -618 -7012 0 c 2+1 --> break c (-b^{3, 206}_2 ∧ b^{3, 206}_1 ∧ -b^{3, 206}_0 ∧ p_618) -> break c in CNF: c b^{3, 206}_2 ∨ -b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ -p_618 ∨ break c in DIMACS: 7007 -7008 7009 -618 1162 0 c 2-1 --> 1 c (-b^{3, 206}_2 ∧ b^{3, 206}_1 ∧ -b^{3, 206}_0 ∧ -p_618) -> (-b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ b^{3, 207}_0) c in CNF: c b^{3, 206}_2 ∨ -b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ p_618 ∨ -b^{3, 207}_2 c b^{3, 206}_2 ∨ -b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ p_618 ∨ -b^{3, 207}_1 c b^{3, 206}_2 ∨ -b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ p_618 ∨ b^{3, 207}_0 c in DIMACS: 7007 -7008 7009 618 -7010 0 7007 -7008 7009 618 -7011 0 7007 -7008 7009 618 7012 0 c 1-1 --> 0 c (-b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ b^{3, 206}_0 ∧ -p_618) -> (-b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ -b^{3, 207}_0) c in CNF: c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ p_618 ∨ -b^{3, 207}_2 c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ p_618 ∨ -b^{3, 207}_1 c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ p_618 ∨ -b^{3, 207}_0 c in DIMACS: 7007 7008 -7009 618 -7010 0 7007 7008 -7009 618 -7011 0 7007 7008 -7009 618 -7012 0 c 0-1 --> -1 c (-b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ -b^{3, 206}_0 ∧ -p_618) -> ( b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ b^{3, 207}_0) c in CNF: c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ p_618 ∨ b^{3, 207}_2 c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ p_618 ∨ -b^{3, 207}_1 c b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ p_618 ∨ b^{3, 207}_0 c in DIMACS: 7007 7008 7009 618 7010 0 7007 7008 7009 618 -7011 0 7007 7008 7009 618 7012 0 c -1-1 --> -2 c ( b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ b^{3, 206}_0 ∧ -p_618) -> ( b^{3, 207}_2 ∧ b^{3, 207}_1 ∧ -b^{3, 207}_0) c in CNF: c -b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ p_618 ∨ b^{3, 207}_2 c -b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ p_618 ∨ b^{3, 207}_1 c -b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ p_618 ∨ -b^{3, 207}_0 c in DIMACS: -7007 7008 -7009 618 7010 0 -7007 7008 -7009 618 7011 0 -7007 7008 -7009 618 -7012 0 c -2-1 --> break c ( b^{3, 206}_2 ∧ b^{3, 206}_1 ∧ -b^{3, 206}_0 ∧ -p_618) -> break c in CNF: c -b^{3, 206}_2 ∨ -b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ p_618 ∨ break c in DIMACS: -7007 -7008 7009 618 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 206}_2 ∧ -b^{3, 206}_1 ∧ -b^{3, 206}_0 ∧ true) c in CNF: c -b^{3, 206}_2 ∨ b^{3, 206}_1 ∨ b^{3, 206}_0 ∨ false c in DIMACS: -7007 7008 7009 0 c 3 does not represent an automaton state. c -(-b^{3, 206}_2 ∧ b^{3, 206}_1 ∧ b^{3, 206}_0 ∧ true) c in CNF: c b^{3, 206}_2 ∨ -b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ false c in DIMACS: 7007 -7008 -7009 0 c -3 does not represent an automaton state. c -( b^{3, 206}_2 ∧ b^{3, 206}_1 ∧ b^{3, 206}_0 ∧ true) c in CNF: c -b^{3, 206}_2 ∨ -b^{3, 206}_1 ∨ -b^{3, 206}_0 ∨ false c in DIMACS: -7007 -7008 -7009 0 c i = 207 c -2+1 --> -1 c ( b^{3, 207}_2 ∧ b^{3, 207}_1 ∧ -b^{3, 207}_0 ∧ p_621) -> ( b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ b^{3, 208}_0) c in CNF: c -b^{3, 207}_2 ∨ -b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ -p_621 ∨ b^{3, 208}_2 c -b^{3, 207}_2 ∨ -b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ -p_621 ∨ -b^{3, 208}_1 c -b^{3, 207}_2 ∨ -b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ -p_621 ∨ b^{3, 208}_0 c in DIMACS: -7010 -7011 7012 -621 7013 0 -7010 -7011 7012 -621 -7014 0 -7010 -7011 7012 -621 7015 0 c -1+1 --> 0 c ( b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ b^{3, 207}_0 ∧ p_621) -> (-b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ -b^{3, 208}_0) c in CNF: c -b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ -p_621 ∨ -b^{3, 208}_2 c -b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ -p_621 ∨ -b^{3, 208}_1 c -b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ -p_621 ∨ -b^{3, 208}_0 c in DIMACS: -7010 7011 -7012 -621 -7013 0 -7010 7011 -7012 -621 -7014 0 -7010 7011 -7012 -621 -7015 0 c 0+1 --> 1 c (-b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ -b^{3, 207}_0 ∧ p_621) -> (-b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ b^{3, 208}_0) c in CNF: c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ -p_621 ∨ -b^{3, 208}_2 c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ -p_621 ∨ -b^{3, 208}_1 c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ -p_621 ∨ b^{3, 208}_0 c in DIMACS: 7010 7011 7012 -621 -7013 0 7010 7011 7012 -621 -7014 0 7010 7011 7012 -621 7015 0 c 1+1 --> 2 c (-b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ b^{3, 207}_0 ∧ p_621) -> (-b^{3, 208}_2 ∧ b^{3, 208}_1 ∧ -b^{3, 208}_0) c in CNF: c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ -p_621 ∨ -b^{3, 208}_2 c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ -p_621 ∨ b^{3, 208}_1 c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ -p_621 ∨ -b^{3, 208}_0 c in DIMACS: 7010 7011 -7012 -621 -7013 0 7010 7011 -7012 -621 7014 0 7010 7011 -7012 -621 -7015 0 c 2+1 --> break c (-b^{3, 207}_2 ∧ b^{3, 207}_1 ∧ -b^{3, 207}_0 ∧ p_621) -> break c in CNF: c b^{3, 207}_2 ∨ -b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ -p_621 ∨ break c in DIMACS: 7010 -7011 7012 -621 1162 0 c 2-1 --> 1 c (-b^{3, 207}_2 ∧ b^{3, 207}_1 ∧ -b^{3, 207}_0 ∧ -p_621) -> (-b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ b^{3, 208}_0) c in CNF: c b^{3, 207}_2 ∨ -b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ p_621 ∨ -b^{3, 208}_2 c b^{3, 207}_2 ∨ -b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ p_621 ∨ -b^{3, 208}_1 c b^{3, 207}_2 ∨ -b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ p_621 ∨ b^{3, 208}_0 c in DIMACS: 7010 -7011 7012 621 -7013 0 7010 -7011 7012 621 -7014 0 7010 -7011 7012 621 7015 0 c 1-1 --> 0 c (-b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ b^{3, 207}_0 ∧ -p_621) -> (-b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ -b^{3, 208}_0) c in CNF: c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ p_621 ∨ -b^{3, 208}_2 c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ p_621 ∨ -b^{3, 208}_1 c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ p_621 ∨ -b^{3, 208}_0 c in DIMACS: 7010 7011 -7012 621 -7013 0 7010 7011 -7012 621 -7014 0 7010 7011 -7012 621 -7015 0 c 0-1 --> -1 c (-b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ -b^{3, 207}_0 ∧ -p_621) -> ( b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ b^{3, 208}_0) c in CNF: c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ p_621 ∨ b^{3, 208}_2 c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ p_621 ∨ -b^{3, 208}_1 c b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ p_621 ∨ b^{3, 208}_0 c in DIMACS: 7010 7011 7012 621 7013 0 7010 7011 7012 621 -7014 0 7010 7011 7012 621 7015 0 c -1-1 --> -2 c ( b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ b^{3, 207}_0 ∧ -p_621) -> ( b^{3, 208}_2 ∧ b^{3, 208}_1 ∧ -b^{3, 208}_0) c in CNF: c -b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ p_621 ∨ b^{3, 208}_2 c -b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ p_621 ∨ b^{3, 208}_1 c -b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ p_621 ∨ -b^{3, 208}_0 c in DIMACS: -7010 7011 -7012 621 7013 0 -7010 7011 -7012 621 7014 0 -7010 7011 -7012 621 -7015 0 c -2-1 --> break c ( b^{3, 207}_2 ∧ b^{3, 207}_1 ∧ -b^{3, 207}_0 ∧ -p_621) -> break c in CNF: c -b^{3, 207}_2 ∨ -b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ p_621 ∨ break c in DIMACS: -7010 -7011 7012 621 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 207}_2 ∧ -b^{3, 207}_1 ∧ -b^{3, 207}_0 ∧ true) c in CNF: c -b^{3, 207}_2 ∨ b^{3, 207}_1 ∨ b^{3, 207}_0 ∨ false c in DIMACS: -7010 7011 7012 0 c 3 does not represent an automaton state. c -(-b^{3, 207}_2 ∧ b^{3, 207}_1 ∧ b^{3, 207}_0 ∧ true) c in CNF: c b^{3, 207}_2 ∨ -b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ false c in DIMACS: 7010 -7011 -7012 0 c -3 does not represent an automaton state. c -( b^{3, 207}_2 ∧ b^{3, 207}_1 ∧ b^{3, 207}_0 ∧ true) c in CNF: c -b^{3, 207}_2 ∨ -b^{3, 207}_1 ∨ -b^{3, 207}_0 ∨ false c in DIMACS: -7010 -7011 -7012 0 c i = 208 c -2+1 --> -1 c ( b^{3, 208}_2 ∧ b^{3, 208}_1 ∧ -b^{3, 208}_0 ∧ p_624) -> ( b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ b^{3, 209}_0) c in CNF: c -b^{3, 208}_2 ∨ -b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ -p_624 ∨ b^{3, 209}_2 c -b^{3, 208}_2 ∨ -b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ -p_624 ∨ -b^{3, 209}_1 c -b^{3, 208}_2 ∨ -b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ -p_624 ∨ b^{3, 209}_0 c in DIMACS: -7013 -7014 7015 -624 7016 0 -7013 -7014 7015 -624 -7017 0 -7013 -7014 7015 -624 7018 0 c -1+1 --> 0 c ( b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ b^{3, 208}_0 ∧ p_624) -> (-b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ -b^{3, 209}_0) c in CNF: c -b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ -p_624 ∨ -b^{3, 209}_2 c -b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ -p_624 ∨ -b^{3, 209}_1 c -b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ -p_624 ∨ -b^{3, 209}_0 c in DIMACS: -7013 7014 -7015 -624 -7016 0 -7013 7014 -7015 -624 -7017 0 -7013 7014 -7015 -624 -7018 0 c 0+1 --> 1 c (-b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ -b^{3, 208}_0 ∧ p_624) -> (-b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ b^{3, 209}_0) c in CNF: c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ -p_624 ∨ -b^{3, 209}_2 c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ -p_624 ∨ -b^{3, 209}_1 c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ -p_624 ∨ b^{3, 209}_0 c in DIMACS: 7013 7014 7015 -624 -7016 0 7013 7014 7015 -624 -7017 0 7013 7014 7015 -624 7018 0 c 1+1 --> 2 c (-b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ b^{3, 208}_0 ∧ p_624) -> (-b^{3, 209}_2 ∧ b^{3, 209}_1 ∧ -b^{3, 209}_0) c in CNF: c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ -p_624 ∨ -b^{3, 209}_2 c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ -p_624 ∨ b^{3, 209}_1 c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ -p_624 ∨ -b^{3, 209}_0 c in DIMACS: 7013 7014 -7015 -624 -7016 0 7013 7014 -7015 -624 7017 0 7013 7014 -7015 -624 -7018 0 c 2+1 --> break c (-b^{3, 208}_2 ∧ b^{3, 208}_1 ∧ -b^{3, 208}_0 ∧ p_624) -> break c in CNF: c b^{3, 208}_2 ∨ -b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ -p_624 ∨ break c in DIMACS: 7013 -7014 7015 -624 1162 0 c 2-1 --> 1 c (-b^{3, 208}_2 ∧ b^{3, 208}_1 ∧ -b^{3, 208}_0 ∧ -p_624) -> (-b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ b^{3, 209}_0) c in CNF: c b^{3, 208}_2 ∨ -b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ p_624 ∨ -b^{3, 209}_2 c b^{3, 208}_2 ∨ -b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ p_624 ∨ -b^{3, 209}_1 c b^{3, 208}_2 ∨ -b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ p_624 ∨ b^{3, 209}_0 c in DIMACS: 7013 -7014 7015 624 -7016 0 7013 -7014 7015 624 -7017 0 7013 -7014 7015 624 7018 0 c 1-1 --> 0 c (-b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ b^{3, 208}_0 ∧ -p_624) -> (-b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ -b^{3, 209}_0) c in CNF: c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ p_624 ∨ -b^{3, 209}_2 c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ p_624 ∨ -b^{3, 209}_1 c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ p_624 ∨ -b^{3, 209}_0 c in DIMACS: 7013 7014 -7015 624 -7016 0 7013 7014 -7015 624 -7017 0 7013 7014 -7015 624 -7018 0 c 0-1 --> -1 c (-b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ -b^{3, 208}_0 ∧ -p_624) -> ( b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ b^{3, 209}_0) c in CNF: c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ p_624 ∨ b^{3, 209}_2 c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ p_624 ∨ -b^{3, 209}_1 c b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ p_624 ∨ b^{3, 209}_0 c in DIMACS: 7013 7014 7015 624 7016 0 7013 7014 7015 624 -7017 0 7013 7014 7015 624 7018 0 c -1-1 --> -2 c ( b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ b^{3, 208}_0 ∧ -p_624) -> ( b^{3, 209}_2 ∧ b^{3, 209}_1 ∧ -b^{3, 209}_0) c in CNF: c -b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ p_624 ∨ b^{3, 209}_2 c -b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ p_624 ∨ b^{3, 209}_1 c -b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ p_624 ∨ -b^{3, 209}_0 c in DIMACS: -7013 7014 -7015 624 7016 0 -7013 7014 -7015 624 7017 0 -7013 7014 -7015 624 -7018 0 c -2-1 --> break c ( b^{3, 208}_2 ∧ b^{3, 208}_1 ∧ -b^{3, 208}_0 ∧ -p_624) -> break c in CNF: c -b^{3, 208}_2 ∨ -b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ p_624 ∨ break c in DIMACS: -7013 -7014 7015 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 208}_2 ∧ -b^{3, 208}_1 ∧ -b^{3, 208}_0 ∧ true) c in CNF: c -b^{3, 208}_2 ∨ b^{3, 208}_1 ∨ b^{3, 208}_0 ∨ false c in DIMACS: -7013 7014 7015 0 c 3 does not represent an automaton state. c -(-b^{3, 208}_2 ∧ b^{3, 208}_1 ∧ b^{3, 208}_0 ∧ true) c in CNF: c b^{3, 208}_2 ∨ -b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ false c in DIMACS: 7013 -7014 -7015 0 c -3 does not represent an automaton state. c -( b^{3, 208}_2 ∧ b^{3, 208}_1 ∧ b^{3, 208}_0 ∧ true) c in CNF: c -b^{3, 208}_2 ∨ -b^{3, 208}_1 ∨ -b^{3, 208}_0 ∨ false c in DIMACS: -7013 -7014 -7015 0 c i = 209 c -2+1 --> -1 c ( b^{3, 209}_2 ∧ b^{3, 209}_1 ∧ -b^{3, 209}_0 ∧ p_627) -> ( b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ b^{3, 210}_0) c in CNF: c -b^{3, 209}_2 ∨ -b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ -p_627 ∨ b^{3, 210}_2 c -b^{3, 209}_2 ∨ -b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ -p_627 ∨ -b^{3, 210}_1 c -b^{3, 209}_2 ∨ -b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ -p_627 ∨ b^{3, 210}_0 c in DIMACS: -7016 -7017 7018 -627 7019 0 -7016 -7017 7018 -627 -7020 0 -7016 -7017 7018 -627 7021 0 c -1+1 --> 0 c ( b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ b^{3, 209}_0 ∧ p_627) -> (-b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ -b^{3, 210}_0) c in CNF: c -b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ -p_627 ∨ -b^{3, 210}_2 c -b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ -p_627 ∨ -b^{3, 210}_1 c -b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ -p_627 ∨ -b^{3, 210}_0 c in DIMACS: -7016 7017 -7018 -627 -7019 0 -7016 7017 -7018 -627 -7020 0 -7016 7017 -7018 -627 -7021 0 c 0+1 --> 1 c (-b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ -b^{3, 209}_0 ∧ p_627) -> (-b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ b^{3, 210}_0) c in CNF: c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ -p_627 ∨ -b^{3, 210}_2 c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ -p_627 ∨ -b^{3, 210}_1 c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ -p_627 ∨ b^{3, 210}_0 c in DIMACS: 7016 7017 7018 -627 -7019 0 7016 7017 7018 -627 -7020 0 7016 7017 7018 -627 7021 0 c 1+1 --> 2 c (-b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ b^{3, 209}_0 ∧ p_627) -> (-b^{3, 210}_2 ∧ b^{3, 210}_1 ∧ -b^{3, 210}_0) c in CNF: c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ -p_627 ∨ -b^{3, 210}_2 c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ -p_627 ∨ b^{3, 210}_1 c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ -p_627 ∨ -b^{3, 210}_0 c in DIMACS: 7016 7017 -7018 -627 -7019 0 7016 7017 -7018 -627 7020 0 7016 7017 -7018 -627 -7021 0 c 2+1 --> break c (-b^{3, 209}_2 ∧ b^{3, 209}_1 ∧ -b^{3, 209}_0 ∧ p_627) -> break c in CNF: c b^{3, 209}_2 ∨ -b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ -p_627 ∨ break c in DIMACS: 7016 -7017 7018 -627 1162 0 c 2-1 --> 1 c (-b^{3, 209}_2 ∧ b^{3, 209}_1 ∧ -b^{3, 209}_0 ∧ -p_627) -> (-b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ b^{3, 210}_0) c in CNF: c b^{3, 209}_2 ∨ -b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ p_627 ∨ -b^{3, 210}_2 c b^{3, 209}_2 ∨ -b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ p_627 ∨ -b^{3, 210}_1 c b^{3, 209}_2 ∨ -b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ p_627 ∨ b^{3, 210}_0 c in DIMACS: 7016 -7017 7018 627 -7019 0 7016 -7017 7018 627 -7020 0 7016 -7017 7018 627 7021 0 c 1-1 --> 0 c (-b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ b^{3, 209}_0 ∧ -p_627) -> (-b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ -b^{3, 210}_0) c in CNF: c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ p_627 ∨ -b^{3, 210}_2 c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ p_627 ∨ -b^{3, 210}_1 c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ p_627 ∨ -b^{3, 210}_0 c in DIMACS: 7016 7017 -7018 627 -7019 0 7016 7017 -7018 627 -7020 0 7016 7017 -7018 627 -7021 0 c 0-1 --> -1 c (-b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ -b^{3, 209}_0 ∧ -p_627) -> ( b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ b^{3, 210}_0) c in CNF: c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ p_627 ∨ b^{3, 210}_2 c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ p_627 ∨ -b^{3, 210}_1 c b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ p_627 ∨ b^{3, 210}_0 c in DIMACS: 7016 7017 7018 627 7019 0 7016 7017 7018 627 -7020 0 7016 7017 7018 627 7021 0 c -1-1 --> -2 c ( b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ b^{3, 209}_0 ∧ -p_627) -> ( b^{3, 210}_2 ∧ b^{3, 210}_1 ∧ -b^{3, 210}_0) c in CNF: c -b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ p_627 ∨ b^{3, 210}_2 c -b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ p_627 ∨ b^{3, 210}_1 c -b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ p_627 ∨ -b^{3, 210}_0 c in DIMACS: -7016 7017 -7018 627 7019 0 -7016 7017 -7018 627 7020 0 -7016 7017 -7018 627 -7021 0 c -2-1 --> break c ( b^{3, 209}_2 ∧ b^{3, 209}_1 ∧ -b^{3, 209}_0 ∧ -p_627) -> break c in CNF: c -b^{3, 209}_2 ∨ -b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ p_627 ∨ break c in DIMACS: -7016 -7017 7018 627 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 209}_2 ∧ -b^{3, 209}_1 ∧ -b^{3, 209}_0 ∧ true) c in CNF: c -b^{3, 209}_2 ∨ b^{3, 209}_1 ∨ b^{3, 209}_0 ∨ false c in DIMACS: -7016 7017 7018 0 c 3 does not represent an automaton state. c -(-b^{3, 209}_2 ∧ b^{3, 209}_1 ∧ b^{3, 209}_0 ∧ true) c in CNF: c b^{3, 209}_2 ∨ -b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ false c in DIMACS: 7016 -7017 -7018 0 c -3 does not represent an automaton state. c -( b^{3, 209}_2 ∧ b^{3, 209}_1 ∧ b^{3, 209}_0 ∧ true) c in CNF: c -b^{3, 209}_2 ∨ -b^{3, 209}_1 ∨ -b^{3, 209}_0 ∨ false c in DIMACS: -7016 -7017 -7018 0 c i = 210 c -2+1 --> -1 c ( b^{3, 210}_2 ∧ b^{3, 210}_1 ∧ -b^{3, 210}_0 ∧ p_630) -> ( b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ b^{3, 211}_0) c in CNF: c -b^{3, 210}_2 ∨ -b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ -p_630 ∨ b^{3, 211}_2 c -b^{3, 210}_2 ∨ -b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ -p_630 ∨ -b^{3, 211}_1 c -b^{3, 210}_2 ∨ -b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ -p_630 ∨ b^{3, 211}_0 c in DIMACS: -7019 -7020 7021 -630 7022 0 -7019 -7020 7021 -630 -7023 0 -7019 -7020 7021 -630 7024 0 c -1+1 --> 0 c ( b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ b^{3, 210}_0 ∧ p_630) -> (-b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ -b^{3, 211}_0) c in CNF: c -b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ -p_630 ∨ -b^{3, 211}_2 c -b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ -p_630 ∨ -b^{3, 211}_1 c -b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ -p_630 ∨ -b^{3, 211}_0 c in DIMACS: -7019 7020 -7021 -630 -7022 0 -7019 7020 -7021 -630 -7023 0 -7019 7020 -7021 -630 -7024 0 c 0+1 --> 1 c (-b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ -b^{3, 210}_0 ∧ p_630) -> (-b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ b^{3, 211}_0) c in CNF: c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ -p_630 ∨ -b^{3, 211}_2 c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ -p_630 ∨ -b^{3, 211}_1 c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ -p_630 ∨ b^{3, 211}_0 c in DIMACS: 7019 7020 7021 -630 -7022 0 7019 7020 7021 -630 -7023 0 7019 7020 7021 -630 7024 0 c 1+1 --> 2 c (-b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ b^{3, 210}_0 ∧ p_630) -> (-b^{3, 211}_2 ∧ b^{3, 211}_1 ∧ -b^{3, 211}_0) c in CNF: c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ -p_630 ∨ -b^{3, 211}_2 c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ -p_630 ∨ b^{3, 211}_1 c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ -p_630 ∨ -b^{3, 211}_0 c in DIMACS: 7019 7020 -7021 -630 -7022 0 7019 7020 -7021 -630 7023 0 7019 7020 -7021 -630 -7024 0 c 2+1 --> break c (-b^{3, 210}_2 ∧ b^{3, 210}_1 ∧ -b^{3, 210}_0 ∧ p_630) -> break c in CNF: c b^{3, 210}_2 ∨ -b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ -p_630 ∨ break c in DIMACS: 7019 -7020 7021 -630 1162 0 c 2-1 --> 1 c (-b^{3, 210}_2 ∧ b^{3, 210}_1 ∧ -b^{3, 210}_0 ∧ -p_630) -> (-b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ b^{3, 211}_0) c in CNF: c b^{3, 210}_2 ∨ -b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ p_630 ∨ -b^{3, 211}_2 c b^{3, 210}_2 ∨ -b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ p_630 ∨ -b^{3, 211}_1 c b^{3, 210}_2 ∨ -b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ p_630 ∨ b^{3, 211}_0 c in DIMACS: 7019 -7020 7021 630 -7022 0 7019 -7020 7021 630 -7023 0 7019 -7020 7021 630 7024 0 c 1-1 --> 0 c (-b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ b^{3, 210}_0 ∧ -p_630) -> (-b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ -b^{3, 211}_0) c in CNF: c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ p_630 ∨ -b^{3, 211}_2 c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ p_630 ∨ -b^{3, 211}_1 c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ p_630 ∨ -b^{3, 211}_0 c in DIMACS: 7019 7020 -7021 630 -7022 0 7019 7020 -7021 630 -7023 0 7019 7020 -7021 630 -7024 0 c 0-1 --> -1 c (-b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ -b^{3, 210}_0 ∧ -p_630) -> ( b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ b^{3, 211}_0) c in CNF: c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ p_630 ∨ b^{3, 211}_2 c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ p_630 ∨ -b^{3, 211}_1 c b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ p_630 ∨ b^{3, 211}_0 c in DIMACS: 7019 7020 7021 630 7022 0 7019 7020 7021 630 -7023 0 7019 7020 7021 630 7024 0 c -1-1 --> -2 c ( b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ b^{3, 210}_0 ∧ -p_630) -> ( b^{3, 211}_2 ∧ b^{3, 211}_1 ∧ -b^{3, 211}_0) c in CNF: c -b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ p_630 ∨ b^{3, 211}_2 c -b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ p_630 ∨ b^{3, 211}_1 c -b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ p_630 ∨ -b^{3, 211}_0 c in DIMACS: -7019 7020 -7021 630 7022 0 -7019 7020 -7021 630 7023 0 -7019 7020 -7021 630 -7024 0 c -2-1 --> break c ( b^{3, 210}_2 ∧ b^{3, 210}_1 ∧ -b^{3, 210}_0 ∧ -p_630) -> break c in CNF: c -b^{3, 210}_2 ∨ -b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ p_630 ∨ break c in DIMACS: -7019 -7020 7021 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 210}_2 ∧ -b^{3, 210}_1 ∧ -b^{3, 210}_0 ∧ true) c in CNF: c -b^{3, 210}_2 ∨ b^{3, 210}_1 ∨ b^{3, 210}_0 ∨ false c in DIMACS: -7019 7020 7021 0 c 3 does not represent an automaton state. c -(-b^{3, 210}_2 ∧ b^{3, 210}_1 ∧ b^{3, 210}_0 ∧ true) c in CNF: c b^{3, 210}_2 ∨ -b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ false c in DIMACS: 7019 -7020 -7021 0 c -3 does not represent an automaton state. c -( b^{3, 210}_2 ∧ b^{3, 210}_1 ∧ b^{3, 210}_0 ∧ true) c in CNF: c -b^{3, 210}_2 ∨ -b^{3, 210}_1 ∨ -b^{3, 210}_0 ∨ false c in DIMACS: -7019 -7020 -7021 0 c i = 211 c -2+1 --> -1 c ( b^{3, 211}_2 ∧ b^{3, 211}_1 ∧ -b^{3, 211}_0 ∧ p_633) -> ( b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ b^{3, 212}_0) c in CNF: c -b^{3, 211}_2 ∨ -b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ -p_633 ∨ b^{3, 212}_2 c -b^{3, 211}_2 ∨ -b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ -p_633 ∨ -b^{3, 212}_1 c -b^{3, 211}_2 ∨ -b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ -p_633 ∨ b^{3, 212}_0 c in DIMACS: -7022 -7023 7024 -633 7025 0 -7022 -7023 7024 -633 -7026 0 -7022 -7023 7024 -633 7027 0 c -1+1 --> 0 c ( b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ b^{3, 211}_0 ∧ p_633) -> (-b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ -b^{3, 212}_0) c in CNF: c -b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ -p_633 ∨ -b^{3, 212}_2 c -b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ -p_633 ∨ -b^{3, 212}_1 c -b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ -p_633 ∨ -b^{3, 212}_0 c in DIMACS: -7022 7023 -7024 -633 -7025 0 -7022 7023 -7024 -633 -7026 0 -7022 7023 -7024 -633 -7027 0 c 0+1 --> 1 c (-b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ -b^{3, 211}_0 ∧ p_633) -> (-b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ b^{3, 212}_0) c in CNF: c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ -p_633 ∨ -b^{3, 212}_2 c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ -p_633 ∨ -b^{3, 212}_1 c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ -p_633 ∨ b^{3, 212}_0 c in DIMACS: 7022 7023 7024 -633 -7025 0 7022 7023 7024 -633 -7026 0 7022 7023 7024 -633 7027 0 c 1+1 --> 2 c (-b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ b^{3, 211}_0 ∧ p_633) -> (-b^{3, 212}_2 ∧ b^{3, 212}_1 ∧ -b^{3, 212}_0) c in CNF: c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ -p_633 ∨ -b^{3, 212}_2 c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ -p_633 ∨ b^{3, 212}_1 c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ -p_633 ∨ -b^{3, 212}_0 c in DIMACS: 7022 7023 -7024 -633 -7025 0 7022 7023 -7024 -633 7026 0 7022 7023 -7024 -633 -7027 0 c 2+1 --> break c (-b^{3, 211}_2 ∧ b^{3, 211}_1 ∧ -b^{3, 211}_0 ∧ p_633) -> break c in CNF: c b^{3, 211}_2 ∨ -b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ -p_633 ∨ break c in DIMACS: 7022 -7023 7024 -633 1162 0 c 2-1 --> 1 c (-b^{3, 211}_2 ∧ b^{3, 211}_1 ∧ -b^{3, 211}_0 ∧ -p_633) -> (-b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ b^{3, 212}_0) c in CNF: c b^{3, 211}_2 ∨ -b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ p_633 ∨ -b^{3, 212}_2 c b^{3, 211}_2 ∨ -b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ p_633 ∨ -b^{3, 212}_1 c b^{3, 211}_2 ∨ -b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ p_633 ∨ b^{3, 212}_0 c in DIMACS: 7022 -7023 7024 633 -7025 0 7022 -7023 7024 633 -7026 0 7022 -7023 7024 633 7027 0 c 1-1 --> 0 c (-b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ b^{3, 211}_0 ∧ -p_633) -> (-b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ -b^{3, 212}_0) c in CNF: c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ p_633 ∨ -b^{3, 212}_2 c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ p_633 ∨ -b^{3, 212}_1 c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ p_633 ∨ -b^{3, 212}_0 c in DIMACS: 7022 7023 -7024 633 -7025 0 7022 7023 -7024 633 -7026 0 7022 7023 -7024 633 -7027 0 c 0-1 --> -1 c (-b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ -b^{3, 211}_0 ∧ -p_633) -> ( b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ b^{3, 212}_0) c in CNF: c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ p_633 ∨ b^{3, 212}_2 c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ p_633 ∨ -b^{3, 212}_1 c b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ p_633 ∨ b^{3, 212}_0 c in DIMACS: 7022 7023 7024 633 7025 0 7022 7023 7024 633 -7026 0 7022 7023 7024 633 7027 0 c -1-1 --> -2 c ( b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ b^{3, 211}_0 ∧ -p_633) -> ( b^{3, 212}_2 ∧ b^{3, 212}_1 ∧ -b^{3, 212}_0) c in CNF: c -b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ p_633 ∨ b^{3, 212}_2 c -b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ p_633 ∨ b^{3, 212}_1 c -b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ p_633 ∨ -b^{3, 212}_0 c in DIMACS: -7022 7023 -7024 633 7025 0 -7022 7023 -7024 633 7026 0 -7022 7023 -7024 633 -7027 0 c -2-1 --> break c ( b^{3, 211}_2 ∧ b^{3, 211}_1 ∧ -b^{3, 211}_0 ∧ -p_633) -> break c in CNF: c -b^{3, 211}_2 ∨ -b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ p_633 ∨ break c in DIMACS: -7022 -7023 7024 633 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 211}_2 ∧ -b^{3, 211}_1 ∧ -b^{3, 211}_0 ∧ true) c in CNF: c -b^{3, 211}_2 ∨ b^{3, 211}_1 ∨ b^{3, 211}_0 ∨ false c in DIMACS: -7022 7023 7024 0 c 3 does not represent an automaton state. c -(-b^{3, 211}_2 ∧ b^{3, 211}_1 ∧ b^{3, 211}_0 ∧ true) c in CNF: c b^{3, 211}_2 ∨ -b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ false c in DIMACS: 7022 -7023 -7024 0 c -3 does not represent an automaton state. c -( b^{3, 211}_2 ∧ b^{3, 211}_1 ∧ b^{3, 211}_0 ∧ true) c in CNF: c -b^{3, 211}_2 ∨ -b^{3, 211}_1 ∨ -b^{3, 211}_0 ∨ false c in DIMACS: -7022 -7023 -7024 0 c i = 212 c -2+1 --> -1 c ( b^{3, 212}_2 ∧ b^{3, 212}_1 ∧ -b^{3, 212}_0 ∧ p_636) -> ( b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ b^{3, 213}_0) c in CNF: c -b^{3, 212}_2 ∨ -b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ -p_636 ∨ b^{3, 213}_2 c -b^{3, 212}_2 ∨ -b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ -p_636 ∨ -b^{3, 213}_1 c -b^{3, 212}_2 ∨ -b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ -p_636 ∨ b^{3, 213}_0 c in DIMACS: -7025 -7026 7027 -636 7028 0 -7025 -7026 7027 -636 -7029 0 -7025 -7026 7027 -636 7030 0 c -1+1 --> 0 c ( b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ b^{3, 212}_0 ∧ p_636) -> (-b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ -b^{3, 213}_0) c in CNF: c -b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ -p_636 ∨ -b^{3, 213}_2 c -b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ -p_636 ∨ -b^{3, 213}_1 c -b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ -p_636 ∨ -b^{3, 213}_0 c in DIMACS: -7025 7026 -7027 -636 -7028 0 -7025 7026 -7027 -636 -7029 0 -7025 7026 -7027 -636 -7030 0 c 0+1 --> 1 c (-b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ -b^{3, 212}_0 ∧ p_636) -> (-b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ b^{3, 213}_0) c in CNF: c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ -p_636 ∨ -b^{3, 213}_2 c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ -p_636 ∨ -b^{3, 213}_1 c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ -p_636 ∨ b^{3, 213}_0 c in DIMACS: 7025 7026 7027 -636 -7028 0 7025 7026 7027 -636 -7029 0 7025 7026 7027 -636 7030 0 c 1+1 --> 2 c (-b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ b^{3, 212}_0 ∧ p_636) -> (-b^{3, 213}_2 ∧ b^{3, 213}_1 ∧ -b^{3, 213}_0) c in CNF: c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ -p_636 ∨ -b^{3, 213}_2 c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ -p_636 ∨ b^{3, 213}_1 c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ -p_636 ∨ -b^{3, 213}_0 c in DIMACS: 7025 7026 -7027 -636 -7028 0 7025 7026 -7027 -636 7029 0 7025 7026 -7027 -636 -7030 0 c 2+1 --> break c (-b^{3, 212}_2 ∧ b^{3, 212}_1 ∧ -b^{3, 212}_0 ∧ p_636) -> break c in CNF: c b^{3, 212}_2 ∨ -b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ -p_636 ∨ break c in DIMACS: 7025 -7026 7027 -636 1162 0 c 2-1 --> 1 c (-b^{3, 212}_2 ∧ b^{3, 212}_1 ∧ -b^{3, 212}_0 ∧ -p_636) -> (-b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ b^{3, 213}_0) c in CNF: c b^{3, 212}_2 ∨ -b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ p_636 ∨ -b^{3, 213}_2 c b^{3, 212}_2 ∨ -b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ p_636 ∨ -b^{3, 213}_1 c b^{3, 212}_2 ∨ -b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ p_636 ∨ b^{3, 213}_0 c in DIMACS: 7025 -7026 7027 636 -7028 0 7025 -7026 7027 636 -7029 0 7025 -7026 7027 636 7030 0 c 1-1 --> 0 c (-b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ b^{3, 212}_0 ∧ -p_636) -> (-b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ -b^{3, 213}_0) c in CNF: c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ p_636 ∨ -b^{3, 213}_2 c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ p_636 ∨ -b^{3, 213}_1 c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ p_636 ∨ -b^{3, 213}_0 c in DIMACS: 7025 7026 -7027 636 -7028 0 7025 7026 -7027 636 -7029 0 7025 7026 -7027 636 -7030 0 c 0-1 --> -1 c (-b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ -b^{3, 212}_0 ∧ -p_636) -> ( b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ b^{3, 213}_0) c in CNF: c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ p_636 ∨ b^{3, 213}_2 c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ p_636 ∨ -b^{3, 213}_1 c b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ p_636 ∨ b^{3, 213}_0 c in DIMACS: 7025 7026 7027 636 7028 0 7025 7026 7027 636 -7029 0 7025 7026 7027 636 7030 0 c -1-1 --> -2 c ( b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ b^{3, 212}_0 ∧ -p_636) -> ( b^{3, 213}_2 ∧ b^{3, 213}_1 ∧ -b^{3, 213}_0) c in CNF: c -b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ p_636 ∨ b^{3, 213}_2 c -b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ p_636 ∨ b^{3, 213}_1 c -b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ p_636 ∨ -b^{3, 213}_0 c in DIMACS: -7025 7026 -7027 636 7028 0 -7025 7026 -7027 636 7029 0 -7025 7026 -7027 636 -7030 0 c -2-1 --> break c ( b^{3, 212}_2 ∧ b^{3, 212}_1 ∧ -b^{3, 212}_0 ∧ -p_636) -> break c in CNF: c -b^{3, 212}_2 ∨ -b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ p_636 ∨ break c in DIMACS: -7025 -7026 7027 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 212}_2 ∧ -b^{3, 212}_1 ∧ -b^{3, 212}_0 ∧ true) c in CNF: c -b^{3, 212}_2 ∨ b^{3, 212}_1 ∨ b^{3, 212}_0 ∨ false c in DIMACS: -7025 7026 7027 0 c 3 does not represent an automaton state. c -(-b^{3, 212}_2 ∧ b^{3, 212}_1 ∧ b^{3, 212}_0 ∧ true) c in CNF: c b^{3, 212}_2 ∨ -b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ false c in DIMACS: 7025 -7026 -7027 0 c -3 does not represent an automaton state. c -( b^{3, 212}_2 ∧ b^{3, 212}_1 ∧ b^{3, 212}_0 ∧ true) c in CNF: c -b^{3, 212}_2 ∨ -b^{3, 212}_1 ∨ -b^{3, 212}_0 ∨ false c in DIMACS: -7025 -7026 -7027 0 c i = 213 c -2+1 --> -1 c ( b^{3, 213}_2 ∧ b^{3, 213}_1 ∧ -b^{3, 213}_0 ∧ p_639) -> ( b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ b^{3, 214}_0) c in CNF: c -b^{3, 213}_2 ∨ -b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ -p_639 ∨ b^{3, 214}_2 c -b^{3, 213}_2 ∨ -b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ -p_639 ∨ -b^{3, 214}_1 c -b^{3, 213}_2 ∨ -b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ -p_639 ∨ b^{3, 214}_0 c in DIMACS: -7028 -7029 7030 -639 7031 0 -7028 -7029 7030 -639 -7032 0 -7028 -7029 7030 -639 7033 0 c -1+1 --> 0 c ( b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ b^{3, 213}_0 ∧ p_639) -> (-b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ -b^{3, 214}_0) c in CNF: c -b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ -p_639 ∨ -b^{3, 214}_2 c -b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ -p_639 ∨ -b^{3, 214}_1 c -b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ -p_639 ∨ -b^{3, 214}_0 c in DIMACS: -7028 7029 -7030 -639 -7031 0 -7028 7029 -7030 -639 -7032 0 -7028 7029 -7030 -639 -7033 0 c 0+1 --> 1 c (-b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ -b^{3, 213}_0 ∧ p_639) -> (-b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ b^{3, 214}_0) c in CNF: c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ -p_639 ∨ -b^{3, 214}_2 c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ -p_639 ∨ -b^{3, 214}_1 c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ -p_639 ∨ b^{3, 214}_0 c in DIMACS: 7028 7029 7030 -639 -7031 0 7028 7029 7030 -639 -7032 0 7028 7029 7030 -639 7033 0 c 1+1 --> 2 c (-b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ b^{3, 213}_0 ∧ p_639) -> (-b^{3, 214}_2 ∧ b^{3, 214}_1 ∧ -b^{3, 214}_0) c in CNF: c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ -p_639 ∨ -b^{3, 214}_2 c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ -p_639 ∨ b^{3, 214}_1 c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ -p_639 ∨ -b^{3, 214}_0 c in DIMACS: 7028 7029 -7030 -639 -7031 0 7028 7029 -7030 -639 7032 0 7028 7029 -7030 -639 -7033 0 c 2+1 --> break c (-b^{3, 213}_2 ∧ b^{3, 213}_1 ∧ -b^{3, 213}_0 ∧ p_639) -> break c in CNF: c b^{3, 213}_2 ∨ -b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ -p_639 ∨ break c in DIMACS: 7028 -7029 7030 -639 1162 0 c 2-1 --> 1 c (-b^{3, 213}_2 ∧ b^{3, 213}_1 ∧ -b^{3, 213}_0 ∧ -p_639) -> (-b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ b^{3, 214}_0) c in CNF: c b^{3, 213}_2 ∨ -b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ p_639 ∨ -b^{3, 214}_2 c b^{3, 213}_2 ∨ -b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ p_639 ∨ -b^{3, 214}_1 c b^{3, 213}_2 ∨ -b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ p_639 ∨ b^{3, 214}_0 c in DIMACS: 7028 -7029 7030 639 -7031 0 7028 -7029 7030 639 -7032 0 7028 -7029 7030 639 7033 0 c 1-1 --> 0 c (-b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ b^{3, 213}_0 ∧ -p_639) -> (-b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ -b^{3, 214}_0) c in CNF: c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ p_639 ∨ -b^{3, 214}_2 c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ p_639 ∨ -b^{3, 214}_1 c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ p_639 ∨ -b^{3, 214}_0 c in DIMACS: 7028 7029 -7030 639 -7031 0 7028 7029 -7030 639 -7032 0 7028 7029 -7030 639 -7033 0 c 0-1 --> -1 c (-b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ -b^{3, 213}_0 ∧ -p_639) -> ( b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ b^{3, 214}_0) c in CNF: c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ p_639 ∨ b^{3, 214}_2 c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ p_639 ∨ -b^{3, 214}_1 c b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ p_639 ∨ b^{3, 214}_0 c in DIMACS: 7028 7029 7030 639 7031 0 7028 7029 7030 639 -7032 0 7028 7029 7030 639 7033 0 c -1-1 --> -2 c ( b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ b^{3, 213}_0 ∧ -p_639) -> ( b^{3, 214}_2 ∧ b^{3, 214}_1 ∧ -b^{3, 214}_0) c in CNF: c -b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ p_639 ∨ b^{3, 214}_2 c -b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ p_639 ∨ b^{3, 214}_1 c -b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ p_639 ∨ -b^{3, 214}_0 c in DIMACS: -7028 7029 -7030 639 7031 0 -7028 7029 -7030 639 7032 0 -7028 7029 -7030 639 -7033 0 c -2-1 --> break c ( b^{3, 213}_2 ∧ b^{3, 213}_1 ∧ -b^{3, 213}_0 ∧ -p_639) -> break c in CNF: c -b^{3, 213}_2 ∨ -b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ p_639 ∨ break c in DIMACS: -7028 -7029 7030 639 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 213}_2 ∧ -b^{3, 213}_1 ∧ -b^{3, 213}_0 ∧ true) c in CNF: c -b^{3, 213}_2 ∨ b^{3, 213}_1 ∨ b^{3, 213}_0 ∨ false c in DIMACS: -7028 7029 7030 0 c 3 does not represent an automaton state. c -(-b^{3, 213}_2 ∧ b^{3, 213}_1 ∧ b^{3, 213}_0 ∧ true) c in CNF: c b^{3, 213}_2 ∨ -b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ false c in DIMACS: 7028 -7029 -7030 0 c -3 does not represent an automaton state. c -( b^{3, 213}_2 ∧ b^{3, 213}_1 ∧ b^{3, 213}_0 ∧ true) c in CNF: c -b^{3, 213}_2 ∨ -b^{3, 213}_1 ∨ -b^{3, 213}_0 ∨ false c in DIMACS: -7028 -7029 -7030 0 c i = 214 c -2+1 --> -1 c ( b^{3, 214}_2 ∧ b^{3, 214}_1 ∧ -b^{3, 214}_0 ∧ p_642) -> ( b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ b^{3, 215}_0) c in CNF: c -b^{3, 214}_2 ∨ -b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ -p_642 ∨ b^{3, 215}_2 c -b^{3, 214}_2 ∨ -b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ -p_642 ∨ -b^{3, 215}_1 c -b^{3, 214}_2 ∨ -b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ -p_642 ∨ b^{3, 215}_0 c in DIMACS: -7031 -7032 7033 -642 7034 0 -7031 -7032 7033 -642 -7035 0 -7031 -7032 7033 -642 7036 0 c -1+1 --> 0 c ( b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ b^{3, 214}_0 ∧ p_642) -> (-b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ -b^{3, 215}_0) c in CNF: c -b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ -p_642 ∨ -b^{3, 215}_2 c -b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ -p_642 ∨ -b^{3, 215}_1 c -b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ -p_642 ∨ -b^{3, 215}_0 c in DIMACS: -7031 7032 -7033 -642 -7034 0 -7031 7032 -7033 -642 -7035 0 -7031 7032 -7033 -642 -7036 0 c 0+1 --> 1 c (-b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ -b^{3, 214}_0 ∧ p_642) -> (-b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ b^{3, 215}_0) c in CNF: c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ -p_642 ∨ -b^{3, 215}_2 c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ -p_642 ∨ -b^{3, 215}_1 c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ -p_642 ∨ b^{3, 215}_0 c in DIMACS: 7031 7032 7033 -642 -7034 0 7031 7032 7033 -642 -7035 0 7031 7032 7033 -642 7036 0 c 1+1 --> 2 c (-b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ b^{3, 214}_0 ∧ p_642) -> (-b^{3, 215}_2 ∧ b^{3, 215}_1 ∧ -b^{3, 215}_0) c in CNF: c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ -p_642 ∨ -b^{3, 215}_2 c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ -p_642 ∨ b^{3, 215}_1 c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ -p_642 ∨ -b^{3, 215}_0 c in DIMACS: 7031 7032 -7033 -642 -7034 0 7031 7032 -7033 -642 7035 0 7031 7032 -7033 -642 -7036 0 c 2+1 --> break c (-b^{3, 214}_2 ∧ b^{3, 214}_1 ∧ -b^{3, 214}_0 ∧ p_642) -> break c in CNF: c b^{3, 214}_2 ∨ -b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ -p_642 ∨ break c in DIMACS: 7031 -7032 7033 -642 1162 0 c 2-1 --> 1 c (-b^{3, 214}_2 ∧ b^{3, 214}_1 ∧ -b^{3, 214}_0 ∧ -p_642) -> (-b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ b^{3, 215}_0) c in CNF: c b^{3, 214}_2 ∨ -b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ p_642 ∨ -b^{3, 215}_2 c b^{3, 214}_2 ∨ -b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ p_642 ∨ -b^{3, 215}_1 c b^{3, 214}_2 ∨ -b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ p_642 ∨ b^{3, 215}_0 c in DIMACS: 7031 -7032 7033 642 -7034 0 7031 -7032 7033 642 -7035 0 7031 -7032 7033 642 7036 0 c 1-1 --> 0 c (-b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ b^{3, 214}_0 ∧ -p_642) -> (-b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ -b^{3, 215}_0) c in CNF: c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ p_642 ∨ -b^{3, 215}_2 c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ p_642 ∨ -b^{3, 215}_1 c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ p_642 ∨ -b^{3, 215}_0 c in DIMACS: 7031 7032 -7033 642 -7034 0 7031 7032 -7033 642 -7035 0 7031 7032 -7033 642 -7036 0 c 0-1 --> -1 c (-b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ -b^{3, 214}_0 ∧ -p_642) -> ( b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ b^{3, 215}_0) c in CNF: c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ p_642 ∨ b^{3, 215}_2 c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ p_642 ∨ -b^{3, 215}_1 c b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ p_642 ∨ b^{3, 215}_0 c in DIMACS: 7031 7032 7033 642 7034 0 7031 7032 7033 642 -7035 0 7031 7032 7033 642 7036 0 c -1-1 --> -2 c ( b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ b^{3, 214}_0 ∧ -p_642) -> ( b^{3, 215}_2 ∧ b^{3, 215}_1 ∧ -b^{3, 215}_0) c in CNF: c -b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ p_642 ∨ b^{3, 215}_2 c -b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ p_642 ∨ b^{3, 215}_1 c -b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ p_642 ∨ -b^{3, 215}_0 c in DIMACS: -7031 7032 -7033 642 7034 0 -7031 7032 -7033 642 7035 0 -7031 7032 -7033 642 -7036 0 c -2-1 --> break c ( b^{3, 214}_2 ∧ b^{3, 214}_1 ∧ -b^{3, 214}_0 ∧ -p_642) -> break c in CNF: c -b^{3, 214}_2 ∨ -b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ p_642 ∨ break c in DIMACS: -7031 -7032 7033 642 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 214}_2 ∧ -b^{3, 214}_1 ∧ -b^{3, 214}_0 ∧ true) c in CNF: c -b^{3, 214}_2 ∨ b^{3, 214}_1 ∨ b^{3, 214}_0 ∨ false c in DIMACS: -7031 7032 7033 0 c 3 does not represent an automaton state. c -(-b^{3, 214}_2 ∧ b^{3, 214}_1 ∧ b^{3, 214}_0 ∧ true) c in CNF: c b^{3, 214}_2 ∨ -b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ false c in DIMACS: 7031 -7032 -7033 0 c -3 does not represent an automaton state. c -( b^{3, 214}_2 ∧ b^{3, 214}_1 ∧ b^{3, 214}_0 ∧ true) c in CNF: c -b^{3, 214}_2 ∨ -b^{3, 214}_1 ∨ -b^{3, 214}_0 ∨ false c in DIMACS: -7031 -7032 -7033 0 c i = 215 c -2+1 --> -1 c ( b^{3, 215}_2 ∧ b^{3, 215}_1 ∧ -b^{3, 215}_0 ∧ p_645) -> ( b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ b^{3, 216}_0) c in CNF: c -b^{3, 215}_2 ∨ -b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ -p_645 ∨ b^{3, 216}_2 c -b^{3, 215}_2 ∨ -b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ -p_645 ∨ -b^{3, 216}_1 c -b^{3, 215}_2 ∨ -b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ -p_645 ∨ b^{3, 216}_0 c in DIMACS: -7034 -7035 7036 -645 7037 0 -7034 -7035 7036 -645 -7038 0 -7034 -7035 7036 -645 7039 0 c -1+1 --> 0 c ( b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ b^{3, 215}_0 ∧ p_645) -> (-b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ -b^{3, 216}_0) c in CNF: c -b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ -p_645 ∨ -b^{3, 216}_2 c -b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ -p_645 ∨ -b^{3, 216}_1 c -b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ -p_645 ∨ -b^{3, 216}_0 c in DIMACS: -7034 7035 -7036 -645 -7037 0 -7034 7035 -7036 -645 -7038 0 -7034 7035 -7036 -645 -7039 0 c 0+1 --> 1 c (-b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ -b^{3, 215}_0 ∧ p_645) -> (-b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ b^{3, 216}_0) c in CNF: c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ -p_645 ∨ -b^{3, 216}_2 c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ -p_645 ∨ -b^{3, 216}_1 c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ -p_645 ∨ b^{3, 216}_0 c in DIMACS: 7034 7035 7036 -645 -7037 0 7034 7035 7036 -645 -7038 0 7034 7035 7036 -645 7039 0 c 1+1 --> 2 c (-b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ b^{3, 215}_0 ∧ p_645) -> (-b^{3, 216}_2 ∧ b^{3, 216}_1 ∧ -b^{3, 216}_0) c in CNF: c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ -p_645 ∨ -b^{3, 216}_2 c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ -p_645 ∨ b^{3, 216}_1 c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ -p_645 ∨ -b^{3, 216}_0 c in DIMACS: 7034 7035 -7036 -645 -7037 0 7034 7035 -7036 -645 7038 0 7034 7035 -7036 -645 -7039 0 c 2+1 --> break c (-b^{3, 215}_2 ∧ b^{3, 215}_1 ∧ -b^{3, 215}_0 ∧ p_645) -> break c in CNF: c b^{3, 215}_2 ∨ -b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ -p_645 ∨ break c in DIMACS: 7034 -7035 7036 -645 1162 0 c 2-1 --> 1 c (-b^{3, 215}_2 ∧ b^{3, 215}_1 ∧ -b^{3, 215}_0 ∧ -p_645) -> (-b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ b^{3, 216}_0) c in CNF: c b^{3, 215}_2 ∨ -b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ p_645 ∨ -b^{3, 216}_2 c b^{3, 215}_2 ∨ -b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ p_645 ∨ -b^{3, 216}_1 c b^{3, 215}_2 ∨ -b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ p_645 ∨ b^{3, 216}_0 c in DIMACS: 7034 -7035 7036 645 -7037 0 7034 -7035 7036 645 -7038 0 7034 -7035 7036 645 7039 0 c 1-1 --> 0 c (-b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ b^{3, 215}_0 ∧ -p_645) -> (-b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ -b^{3, 216}_0) c in CNF: c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ p_645 ∨ -b^{3, 216}_2 c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ p_645 ∨ -b^{3, 216}_1 c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ p_645 ∨ -b^{3, 216}_0 c in DIMACS: 7034 7035 -7036 645 -7037 0 7034 7035 -7036 645 -7038 0 7034 7035 -7036 645 -7039 0 c 0-1 --> -1 c (-b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ -b^{3, 215}_0 ∧ -p_645) -> ( b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ b^{3, 216}_0) c in CNF: c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ p_645 ∨ b^{3, 216}_2 c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ p_645 ∨ -b^{3, 216}_1 c b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ p_645 ∨ b^{3, 216}_0 c in DIMACS: 7034 7035 7036 645 7037 0 7034 7035 7036 645 -7038 0 7034 7035 7036 645 7039 0 c -1-1 --> -2 c ( b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ b^{3, 215}_0 ∧ -p_645) -> ( b^{3, 216}_2 ∧ b^{3, 216}_1 ∧ -b^{3, 216}_0) c in CNF: c -b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ p_645 ∨ b^{3, 216}_2 c -b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ p_645 ∨ b^{3, 216}_1 c -b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ p_645 ∨ -b^{3, 216}_0 c in DIMACS: -7034 7035 -7036 645 7037 0 -7034 7035 -7036 645 7038 0 -7034 7035 -7036 645 -7039 0 c -2-1 --> break c ( b^{3, 215}_2 ∧ b^{3, 215}_1 ∧ -b^{3, 215}_0 ∧ -p_645) -> break c in CNF: c -b^{3, 215}_2 ∨ -b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ p_645 ∨ break c in DIMACS: -7034 -7035 7036 645 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 215}_2 ∧ -b^{3, 215}_1 ∧ -b^{3, 215}_0 ∧ true) c in CNF: c -b^{3, 215}_2 ∨ b^{3, 215}_1 ∨ b^{3, 215}_0 ∨ false c in DIMACS: -7034 7035 7036 0 c 3 does not represent an automaton state. c -(-b^{3, 215}_2 ∧ b^{3, 215}_1 ∧ b^{3, 215}_0 ∧ true) c in CNF: c b^{3, 215}_2 ∨ -b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ false c in DIMACS: 7034 -7035 -7036 0 c -3 does not represent an automaton state. c -( b^{3, 215}_2 ∧ b^{3, 215}_1 ∧ b^{3, 215}_0 ∧ true) c in CNF: c -b^{3, 215}_2 ∨ -b^{3, 215}_1 ∨ -b^{3, 215}_0 ∨ false c in DIMACS: -7034 -7035 -7036 0 c i = 216 c -2+1 --> -1 c ( b^{3, 216}_2 ∧ b^{3, 216}_1 ∧ -b^{3, 216}_0 ∧ p_648) -> ( b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ b^{3, 217}_0) c in CNF: c -b^{3, 216}_2 ∨ -b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ -p_648 ∨ b^{3, 217}_2 c -b^{3, 216}_2 ∨ -b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ -p_648 ∨ -b^{3, 217}_1 c -b^{3, 216}_2 ∨ -b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ -p_648 ∨ b^{3, 217}_0 c in DIMACS: -7037 -7038 7039 -648 7040 0 -7037 -7038 7039 -648 -7041 0 -7037 -7038 7039 -648 7042 0 c -1+1 --> 0 c ( b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ b^{3, 216}_0 ∧ p_648) -> (-b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ -b^{3, 217}_0) c in CNF: c -b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ -p_648 ∨ -b^{3, 217}_2 c -b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ -p_648 ∨ -b^{3, 217}_1 c -b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ -p_648 ∨ -b^{3, 217}_0 c in DIMACS: -7037 7038 -7039 -648 -7040 0 -7037 7038 -7039 -648 -7041 0 -7037 7038 -7039 -648 -7042 0 c 0+1 --> 1 c (-b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ -b^{3, 216}_0 ∧ p_648) -> (-b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ b^{3, 217}_0) c in CNF: c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ -p_648 ∨ -b^{3, 217}_2 c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ -p_648 ∨ -b^{3, 217}_1 c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ -p_648 ∨ b^{3, 217}_0 c in DIMACS: 7037 7038 7039 -648 -7040 0 7037 7038 7039 -648 -7041 0 7037 7038 7039 -648 7042 0 c 1+1 --> 2 c (-b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ b^{3, 216}_0 ∧ p_648) -> (-b^{3, 217}_2 ∧ b^{3, 217}_1 ∧ -b^{3, 217}_0) c in CNF: c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ -p_648 ∨ -b^{3, 217}_2 c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ -p_648 ∨ b^{3, 217}_1 c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ -p_648 ∨ -b^{3, 217}_0 c in DIMACS: 7037 7038 -7039 -648 -7040 0 7037 7038 -7039 -648 7041 0 7037 7038 -7039 -648 -7042 0 c 2+1 --> break c (-b^{3, 216}_2 ∧ b^{3, 216}_1 ∧ -b^{3, 216}_0 ∧ p_648) -> break c in CNF: c b^{3, 216}_2 ∨ -b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ -p_648 ∨ break c in DIMACS: 7037 -7038 7039 -648 1162 0 c 2-1 --> 1 c (-b^{3, 216}_2 ∧ b^{3, 216}_1 ∧ -b^{3, 216}_0 ∧ -p_648) -> (-b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ b^{3, 217}_0) c in CNF: c b^{3, 216}_2 ∨ -b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ p_648 ∨ -b^{3, 217}_2 c b^{3, 216}_2 ∨ -b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ p_648 ∨ -b^{3, 217}_1 c b^{3, 216}_2 ∨ -b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ p_648 ∨ b^{3, 217}_0 c in DIMACS: 7037 -7038 7039 648 -7040 0 7037 -7038 7039 648 -7041 0 7037 -7038 7039 648 7042 0 c 1-1 --> 0 c (-b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ b^{3, 216}_0 ∧ -p_648) -> (-b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ -b^{3, 217}_0) c in CNF: c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ p_648 ∨ -b^{3, 217}_2 c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ p_648 ∨ -b^{3, 217}_1 c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ p_648 ∨ -b^{3, 217}_0 c in DIMACS: 7037 7038 -7039 648 -7040 0 7037 7038 -7039 648 -7041 0 7037 7038 -7039 648 -7042 0 c 0-1 --> -1 c (-b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ -b^{3, 216}_0 ∧ -p_648) -> ( b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ b^{3, 217}_0) c in CNF: c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ p_648 ∨ b^{3, 217}_2 c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ p_648 ∨ -b^{3, 217}_1 c b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ p_648 ∨ b^{3, 217}_0 c in DIMACS: 7037 7038 7039 648 7040 0 7037 7038 7039 648 -7041 0 7037 7038 7039 648 7042 0 c -1-1 --> -2 c ( b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ b^{3, 216}_0 ∧ -p_648) -> ( b^{3, 217}_2 ∧ b^{3, 217}_1 ∧ -b^{3, 217}_0) c in CNF: c -b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ p_648 ∨ b^{3, 217}_2 c -b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ p_648 ∨ b^{3, 217}_1 c -b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ p_648 ∨ -b^{3, 217}_0 c in DIMACS: -7037 7038 -7039 648 7040 0 -7037 7038 -7039 648 7041 0 -7037 7038 -7039 648 -7042 0 c -2-1 --> break c ( b^{3, 216}_2 ∧ b^{3, 216}_1 ∧ -b^{3, 216}_0 ∧ -p_648) -> break c in CNF: c -b^{3, 216}_2 ∨ -b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ p_648 ∨ break c in DIMACS: -7037 -7038 7039 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 216}_2 ∧ -b^{3, 216}_1 ∧ -b^{3, 216}_0 ∧ true) c in CNF: c -b^{3, 216}_2 ∨ b^{3, 216}_1 ∨ b^{3, 216}_0 ∨ false c in DIMACS: -7037 7038 7039 0 c 3 does not represent an automaton state. c -(-b^{3, 216}_2 ∧ b^{3, 216}_1 ∧ b^{3, 216}_0 ∧ true) c in CNF: c b^{3, 216}_2 ∨ -b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ false c in DIMACS: 7037 -7038 -7039 0 c -3 does not represent an automaton state. c -( b^{3, 216}_2 ∧ b^{3, 216}_1 ∧ b^{3, 216}_0 ∧ true) c in CNF: c -b^{3, 216}_2 ∨ -b^{3, 216}_1 ∨ -b^{3, 216}_0 ∨ false c in DIMACS: -7037 -7038 -7039 0 c i = 217 c -2+1 --> -1 c ( b^{3, 217}_2 ∧ b^{3, 217}_1 ∧ -b^{3, 217}_0 ∧ p_651) -> ( b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ b^{3, 218}_0) c in CNF: c -b^{3, 217}_2 ∨ -b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ -p_651 ∨ b^{3, 218}_2 c -b^{3, 217}_2 ∨ -b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ -p_651 ∨ -b^{3, 218}_1 c -b^{3, 217}_2 ∨ -b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ -p_651 ∨ b^{3, 218}_0 c in DIMACS: -7040 -7041 7042 -651 7043 0 -7040 -7041 7042 -651 -7044 0 -7040 -7041 7042 -651 7045 0 c -1+1 --> 0 c ( b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ b^{3, 217}_0 ∧ p_651) -> (-b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ -b^{3, 218}_0) c in CNF: c -b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ -p_651 ∨ -b^{3, 218}_2 c -b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ -p_651 ∨ -b^{3, 218}_1 c -b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ -p_651 ∨ -b^{3, 218}_0 c in DIMACS: -7040 7041 -7042 -651 -7043 0 -7040 7041 -7042 -651 -7044 0 -7040 7041 -7042 -651 -7045 0 c 0+1 --> 1 c (-b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ -b^{3, 217}_0 ∧ p_651) -> (-b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ b^{3, 218}_0) c in CNF: c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ -p_651 ∨ -b^{3, 218}_2 c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ -p_651 ∨ -b^{3, 218}_1 c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ -p_651 ∨ b^{3, 218}_0 c in DIMACS: 7040 7041 7042 -651 -7043 0 7040 7041 7042 -651 -7044 0 7040 7041 7042 -651 7045 0 c 1+1 --> 2 c (-b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ b^{3, 217}_0 ∧ p_651) -> (-b^{3, 218}_2 ∧ b^{3, 218}_1 ∧ -b^{3, 218}_0) c in CNF: c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ -p_651 ∨ -b^{3, 218}_2 c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ -p_651 ∨ b^{3, 218}_1 c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ -p_651 ∨ -b^{3, 218}_0 c in DIMACS: 7040 7041 -7042 -651 -7043 0 7040 7041 -7042 -651 7044 0 7040 7041 -7042 -651 -7045 0 c 2+1 --> break c (-b^{3, 217}_2 ∧ b^{3, 217}_1 ∧ -b^{3, 217}_0 ∧ p_651) -> break c in CNF: c b^{3, 217}_2 ∨ -b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ -p_651 ∨ break c in DIMACS: 7040 -7041 7042 -651 1162 0 c 2-1 --> 1 c (-b^{3, 217}_2 ∧ b^{3, 217}_1 ∧ -b^{3, 217}_0 ∧ -p_651) -> (-b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ b^{3, 218}_0) c in CNF: c b^{3, 217}_2 ∨ -b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ p_651 ∨ -b^{3, 218}_2 c b^{3, 217}_2 ∨ -b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ p_651 ∨ -b^{3, 218}_1 c b^{3, 217}_2 ∨ -b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ p_651 ∨ b^{3, 218}_0 c in DIMACS: 7040 -7041 7042 651 -7043 0 7040 -7041 7042 651 -7044 0 7040 -7041 7042 651 7045 0 c 1-1 --> 0 c (-b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ b^{3, 217}_0 ∧ -p_651) -> (-b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ -b^{3, 218}_0) c in CNF: c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ p_651 ∨ -b^{3, 218}_2 c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ p_651 ∨ -b^{3, 218}_1 c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ p_651 ∨ -b^{3, 218}_0 c in DIMACS: 7040 7041 -7042 651 -7043 0 7040 7041 -7042 651 -7044 0 7040 7041 -7042 651 -7045 0 c 0-1 --> -1 c (-b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ -b^{3, 217}_0 ∧ -p_651) -> ( b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ b^{3, 218}_0) c in CNF: c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ p_651 ∨ b^{3, 218}_2 c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ p_651 ∨ -b^{3, 218}_1 c b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ p_651 ∨ b^{3, 218}_0 c in DIMACS: 7040 7041 7042 651 7043 0 7040 7041 7042 651 -7044 0 7040 7041 7042 651 7045 0 c -1-1 --> -2 c ( b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ b^{3, 217}_0 ∧ -p_651) -> ( b^{3, 218}_2 ∧ b^{3, 218}_1 ∧ -b^{3, 218}_0) c in CNF: c -b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ p_651 ∨ b^{3, 218}_2 c -b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ p_651 ∨ b^{3, 218}_1 c -b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ p_651 ∨ -b^{3, 218}_0 c in DIMACS: -7040 7041 -7042 651 7043 0 -7040 7041 -7042 651 7044 0 -7040 7041 -7042 651 -7045 0 c -2-1 --> break c ( b^{3, 217}_2 ∧ b^{3, 217}_1 ∧ -b^{3, 217}_0 ∧ -p_651) -> break c in CNF: c -b^{3, 217}_2 ∨ -b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ p_651 ∨ break c in DIMACS: -7040 -7041 7042 651 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 217}_2 ∧ -b^{3, 217}_1 ∧ -b^{3, 217}_0 ∧ true) c in CNF: c -b^{3, 217}_2 ∨ b^{3, 217}_1 ∨ b^{3, 217}_0 ∨ false c in DIMACS: -7040 7041 7042 0 c 3 does not represent an automaton state. c -(-b^{3, 217}_2 ∧ b^{3, 217}_1 ∧ b^{3, 217}_0 ∧ true) c in CNF: c b^{3, 217}_2 ∨ -b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ false c in DIMACS: 7040 -7041 -7042 0 c -3 does not represent an automaton state. c -( b^{3, 217}_2 ∧ b^{3, 217}_1 ∧ b^{3, 217}_0 ∧ true) c in CNF: c -b^{3, 217}_2 ∨ -b^{3, 217}_1 ∨ -b^{3, 217}_0 ∨ false c in DIMACS: -7040 -7041 -7042 0 c i = 218 c -2+1 --> -1 c ( b^{3, 218}_2 ∧ b^{3, 218}_1 ∧ -b^{3, 218}_0 ∧ p_654) -> ( b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ b^{3, 219}_0) c in CNF: c -b^{3, 218}_2 ∨ -b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ -p_654 ∨ b^{3, 219}_2 c -b^{3, 218}_2 ∨ -b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ -p_654 ∨ -b^{3, 219}_1 c -b^{3, 218}_2 ∨ -b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ -p_654 ∨ b^{3, 219}_0 c in DIMACS: -7043 -7044 7045 -654 7046 0 -7043 -7044 7045 -654 -7047 0 -7043 -7044 7045 -654 7048 0 c -1+1 --> 0 c ( b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ b^{3, 218}_0 ∧ p_654) -> (-b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ -b^{3, 219}_0) c in CNF: c -b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ -p_654 ∨ -b^{3, 219}_2 c -b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ -p_654 ∨ -b^{3, 219}_1 c -b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ -p_654 ∨ -b^{3, 219}_0 c in DIMACS: -7043 7044 -7045 -654 -7046 0 -7043 7044 -7045 -654 -7047 0 -7043 7044 -7045 -654 -7048 0 c 0+1 --> 1 c (-b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ -b^{3, 218}_0 ∧ p_654) -> (-b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ b^{3, 219}_0) c in CNF: c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ -p_654 ∨ -b^{3, 219}_2 c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ -p_654 ∨ -b^{3, 219}_1 c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ -p_654 ∨ b^{3, 219}_0 c in DIMACS: 7043 7044 7045 -654 -7046 0 7043 7044 7045 -654 -7047 0 7043 7044 7045 -654 7048 0 c 1+1 --> 2 c (-b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ b^{3, 218}_0 ∧ p_654) -> (-b^{3, 219}_2 ∧ b^{3, 219}_1 ∧ -b^{3, 219}_0) c in CNF: c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ -p_654 ∨ -b^{3, 219}_2 c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ -p_654 ∨ b^{3, 219}_1 c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ -p_654 ∨ -b^{3, 219}_0 c in DIMACS: 7043 7044 -7045 -654 -7046 0 7043 7044 -7045 -654 7047 0 7043 7044 -7045 -654 -7048 0 c 2+1 --> break c (-b^{3, 218}_2 ∧ b^{3, 218}_1 ∧ -b^{3, 218}_0 ∧ p_654) -> break c in CNF: c b^{3, 218}_2 ∨ -b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ -p_654 ∨ break c in DIMACS: 7043 -7044 7045 -654 1162 0 c 2-1 --> 1 c (-b^{3, 218}_2 ∧ b^{3, 218}_1 ∧ -b^{3, 218}_0 ∧ -p_654) -> (-b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ b^{3, 219}_0) c in CNF: c b^{3, 218}_2 ∨ -b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ p_654 ∨ -b^{3, 219}_2 c b^{3, 218}_2 ∨ -b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ p_654 ∨ -b^{3, 219}_1 c b^{3, 218}_2 ∨ -b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ p_654 ∨ b^{3, 219}_0 c in DIMACS: 7043 -7044 7045 654 -7046 0 7043 -7044 7045 654 -7047 0 7043 -7044 7045 654 7048 0 c 1-1 --> 0 c (-b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ b^{3, 218}_0 ∧ -p_654) -> (-b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ -b^{3, 219}_0) c in CNF: c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ p_654 ∨ -b^{3, 219}_2 c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ p_654 ∨ -b^{3, 219}_1 c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ p_654 ∨ -b^{3, 219}_0 c in DIMACS: 7043 7044 -7045 654 -7046 0 7043 7044 -7045 654 -7047 0 7043 7044 -7045 654 -7048 0 c 0-1 --> -1 c (-b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ -b^{3, 218}_0 ∧ -p_654) -> ( b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ b^{3, 219}_0) c in CNF: c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ p_654 ∨ b^{3, 219}_2 c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ p_654 ∨ -b^{3, 219}_1 c b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ p_654 ∨ b^{3, 219}_0 c in DIMACS: 7043 7044 7045 654 7046 0 7043 7044 7045 654 -7047 0 7043 7044 7045 654 7048 0 c -1-1 --> -2 c ( b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ b^{3, 218}_0 ∧ -p_654) -> ( b^{3, 219}_2 ∧ b^{3, 219}_1 ∧ -b^{3, 219}_0) c in CNF: c -b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ p_654 ∨ b^{3, 219}_2 c -b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ p_654 ∨ b^{3, 219}_1 c -b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ p_654 ∨ -b^{3, 219}_0 c in DIMACS: -7043 7044 -7045 654 7046 0 -7043 7044 -7045 654 7047 0 -7043 7044 -7045 654 -7048 0 c -2-1 --> break c ( b^{3, 218}_2 ∧ b^{3, 218}_1 ∧ -b^{3, 218}_0 ∧ -p_654) -> break c in CNF: c -b^{3, 218}_2 ∨ -b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ p_654 ∨ break c in DIMACS: -7043 -7044 7045 654 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 218}_2 ∧ -b^{3, 218}_1 ∧ -b^{3, 218}_0 ∧ true) c in CNF: c -b^{3, 218}_2 ∨ b^{3, 218}_1 ∨ b^{3, 218}_0 ∨ false c in DIMACS: -7043 7044 7045 0 c 3 does not represent an automaton state. c -(-b^{3, 218}_2 ∧ b^{3, 218}_1 ∧ b^{3, 218}_0 ∧ true) c in CNF: c b^{3, 218}_2 ∨ -b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ false c in DIMACS: 7043 -7044 -7045 0 c -3 does not represent an automaton state. c -( b^{3, 218}_2 ∧ b^{3, 218}_1 ∧ b^{3, 218}_0 ∧ true) c in CNF: c -b^{3, 218}_2 ∨ -b^{3, 218}_1 ∨ -b^{3, 218}_0 ∨ false c in DIMACS: -7043 -7044 -7045 0 c i = 219 c -2+1 --> -1 c ( b^{3, 219}_2 ∧ b^{3, 219}_1 ∧ -b^{3, 219}_0 ∧ p_657) -> ( b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ b^{3, 220}_0) c in CNF: c -b^{3, 219}_2 ∨ -b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ -p_657 ∨ b^{3, 220}_2 c -b^{3, 219}_2 ∨ -b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ -p_657 ∨ -b^{3, 220}_1 c -b^{3, 219}_2 ∨ -b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ -p_657 ∨ b^{3, 220}_0 c in DIMACS: -7046 -7047 7048 -657 7049 0 -7046 -7047 7048 -657 -7050 0 -7046 -7047 7048 -657 7051 0 c -1+1 --> 0 c ( b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ b^{3, 219}_0 ∧ p_657) -> (-b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ -b^{3, 220}_0) c in CNF: c -b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ -p_657 ∨ -b^{3, 220}_2 c -b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ -p_657 ∨ -b^{3, 220}_1 c -b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ -p_657 ∨ -b^{3, 220}_0 c in DIMACS: -7046 7047 -7048 -657 -7049 0 -7046 7047 -7048 -657 -7050 0 -7046 7047 -7048 -657 -7051 0 c 0+1 --> 1 c (-b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ -b^{3, 219}_0 ∧ p_657) -> (-b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ b^{3, 220}_0) c in CNF: c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ -p_657 ∨ -b^{3, 220}_2 c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ -p_657 ∨ -b^{3, 220}_1 c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ -p_657 ∨ b^{3, 220}_0 c in DIMACS: 7046 7047 7048 -657 -7049 0 7046 7047 7048 -657 -7050 0 7046 7047 7048 -657 7051 0 c 1+1 --> 2 c (-b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ b^{3, 219}_0 ∧ p_657) -> (-b^{3, 220}_2 ∧ b^{3, 220}_1 ∧ -b^{3, 220}_0) c in CNF: c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ -p_657 ∨ -b^{3, 220}_2 c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ -p_657 ∨ b^{3, 220}_1 c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ -p_657 ∨ -b^{3, 220}_0 c in DIMACS: 7046 7047 -7048 -657 -7049 0 7046 7047 -7048 -657 7050 0 7046 7047 -7048 -657 -7051 0 c 2+1 --> break c (-b^{3, 219}_2 ∧ b^{3, 219}_1 ∧ -b^{3, 219}_0 ∧ p_657) -> break c in CNF: c b^{3, 219}_2 ∨ -b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ -p_657 ∨ break c in DIMACS: 7046 -7047 7048 -657 1162 0 c 2-1 --> 1 c (-b^{3, 219}_2 ∧ b^{3, 219}_1 ∧ -b^{3, 219}_0 ∧ -p_657) -> (-b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ b^{3, 220}_0) c in CNF: c b^{3, 219}_2 ∨ -b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ p_657 ∨ -b^{3, 220}_2 c b^{3, 219}_2 ∨ -b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ p_657 ∨ -b^{3, 220}_1 c b^{3, 219}_2 ∨ -b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ p_657 ∨ b^{3, 220}_0 c in DIMACS: 7046 -7047 7048 657 -7049 0 7046 -7047 7048 657 -7050 0 7046 -7047 7048 657 7051 0 c 1-1 --> 0 c (-b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ b^{3, 219}_0 ∧ -p_657) -> (-b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ -b^{3, 220}_0) c in CNF: c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ p_657 ∨ -b^{3, 220}_2 c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ p_657 ∨ -b^{3, 220}_1 c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ p_657 ∨ -b^{3, 220}_0 c in DIMACS: 7046 7047 -7048 657 -7049 0 7046 7047 -7048 657 -7050 0 7046 7047 -7048 657 -7051 0 c 0-1 --> -1 c (-b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ -b^{3, 219}_0 ∧ -p_657) -> ( b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ b^{3, 220}_0) c in CNF: c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ p_657 ∨ b^{3, 220}_2 c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ p_657 ∨ -b^{3, 220}_1 c b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ p_657 ∨ b^{3, 220}_0 c in DIMACS: 7046 7047 7048 657 7049 0 7046 7047 7048 657 -7050 0 7046 7047 7048 657 7051 0 c -1-1 --> -2 c ( b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ b^{3, 219}_0 ∧ -p_657) -> ( b^{3, 220}_2 ∧ b^{3, 220}_1 ∧ -b^{3, 220}_0) c in CNF: c -b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ p_657 ∨ b^{3, 220}_2 c -b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ p_657 ∨ b^{3, 220}_1 c -b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ p_657 ∨ -b^{3, 220}_0 c in DIMACS: -7046 7047 -7048 657 7049 0 -7046 7047 -7048 657 7050 0 -7046 7047 -7048 657 -7051 0 c -2-1 --> break c ( b^{3, 219}_2 ∧ b^{3, 219}_1 ∧ -b^{3, 219}_0 ∧ -p_657) -> break c in CNF: c -b^{3, 219}_2 ∨ -b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ p_657 ∨ break c in DIMACS: -7046 -7047 7048 657 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 219}_2 ∧ -b^{3, 219}_1 ∧ -b^{3, 219}_0 ∧ true) c in CNF: c -b^{3, 219}_2 ∨ b^{3, 219}_1 ∨ b^{3, 219}_0 ∨ false c in DIMACS: -7046 7047 7048 0 c 3 does not represent an automaton state. c -(-b^{3, 219}_2 ∧ b^{3, 219}_1 ∧ b^{3, 219}_0 ∧ true) c in CNF: c b^{3, 219}_2 ∨ -b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ false c in DIMACS: 7046 -7047 -7048 0 c -3 does not represent an automaton state. c -( b^{3, 219}_2 ∧ b^{3, 219}_1 ∧ b^{3, 219}_0 ∧ true) c in CNF: c -b^{3, 219}_2 ∨ -b^{3, 219}_1 ∨ -b^{3, 219}_0 ∨ false c in DIMACS: -7046 -7047 -7048 0 c i = 220 c -2+1 --> -1 c ( b^{3, 220}_2 ∧ b^{3, 220}_1 ∧ -b^{3, 220}_0 ∧ p_660) -> ( b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ b^{3, 221}_0) c in CNF: c -b^{3, 220}_2 ∨ -b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ -p_660 ∨ b^{3, 221}_2 c -b^{3, 220}_2 ∨ -b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ -p_660 ∨ -b^{3, 221}_1 c -b^{3, 220}_2 ∨ -b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ -p_660 ∨ b^{3, 221}_0 c in DIMACS: -7049 -7050 7051 -660 7052 0 -7049 -7050 7051 -660 -7053 0 -7049 -7050 7051 -660 7054 0 c -1+1 --> 0 c ( b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ b^{3, 220}_0 ∧ p_660) -> (-b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ -b^{3, 221}_0) c in CNF: c -b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ -p_660 ∨ -b^{3, 221}_2 c -b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ -p_660 ∨ -b^{3, 221}_1 c -b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ -p_660 ∨ -b^{3, 221}_0 c in DIMACS: -7049 7050 -7051 -660 -7052 0 -7049 7050 -7051 -660 -7053 0 -7049 7050 -7051 -660 -7054 0 c 0+1 --> 1 c (-b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ -b^{3, 220}_0 ∧ p_660) -> (-b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ b^{3, 221}_0) c in CNF: c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ -p_660 ∨ -b^{3, 221}_2 c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ -p_660 ∨ -b^{3, 221}_1 c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ -p_660 ∨ b^{3, 221}_0 c in DIMACS: 7049 7050 7051 -660 -7052 0 7049 7050 7051 -660 -7053 0 7049 7050 7051 -660 7054 0 c 1+1 --> 2 c (-b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ b^{3, 220}_0 ∧ p_660) -> (-b^{3, 221}_2 ∧ b^{3, 221}_1 ∧ -b^{3, 221}_0) c in CNF: c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ -p_660 ∨ -b^{3, 221}_2 c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ -p_660 ∨ b^{3, 221}_1 c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ -p_660 ∨ -b^{3, 221}_0 c in DIMACS: 7049 7050 -7051 -660 -7052 0 7049 7050 -7051 -660 7053 0 7049 7050 -7051 -660 -7054 0 c 2+1 --> break c (-b^{3, 220}_2 ∧ b^{3, 220}_1 ∧ -b^{3, 220}_0 ∧ p_660) -> break c in CNF: c b^{3, 220}_2 ∨ -b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ -p_660 ∨ break c in DIMACS: 7049 -7050 7051 -660 1162 0 c 2-1 --> 1 c (-b^{3, 220}_2 ∧ b^{3, 220}_1 ∧ -b^{3, 220}_0 ∧ -p_660) -> (-b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ b^{3, 221}_0) c in CNF: c b^{3, 220}_2 ∨ -b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ p_660 ∨ -b^{3, 221}_2 c b^{3, 220}_2 ∨ -b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ p_660 ∨ -b^{3, 221}_1 c b^{3, 220}_2 ∨ -b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ p_660 ∨ b^{3, 221}_0 c in DIMACS: 7049 -7050 7051 660 -7052 0 7049 -7050 7051 660 -7053 0 7049 -7050 7051 660 7054 0 c 1-1 --> 0 c (-b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ b^{3, 220}_0 ∧ -p_660) -> (-b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ -b^{3, 221}_0) c in CNF: c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ p_660 ∨ -b^{3, 221}_2 c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ p_660 ∨ -b^{3, 221}_1 c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ p_660 ∨ -b^{3, 221}_0 c in DIMACS: 7049 7050 -7051 660 -7052 0 7049 7050 -7051 660 -7053 0 7049 7050 -7051 660 -7054 0 c 0-1 --> -1 c (-b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ -b^{3, 220}_0 ∧ -p_660) -> ( b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ b^{3, 221}_0) c in CNF: c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ p_660 ∨ b^{3, 221}_2 c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ p_660 ∨ -b^{3, 221}_1 c b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ p_660 ∨ b^{3, 221}_0 c in DIMACS: 7049 7050 7051 660 7052 0 7049 7050 7051 660 -7053 0 7049 7050 7051 660 7054 0 c -1-1 --> -2 c ( b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ b^{3, 220}_0 ∧ -p_660) -> ( b^{3, 221}_2 ∧ b^{3, 221}_1 ∧ -b^{3, 221}_0) c in CNF: c -b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ p_660 ∨ b^{3, 221}_2 c -b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ p_660 ∨ b^{3, 221}_1 c -b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ p_660 ∨ -b^{3, 221}_0 c in DIMACS: -7049 7050 -7051 660 7052 0 -7049 7050 -7051 660 7053 0 -7049 7050 -7051 660 -7054 0 c -2-1 --> break c ( b^{3, 220}_2 ∧ b^{3, 220}_1 ∧ -b^{3, 220}_0 ∧ -p_660) -> break c in CNF: c -b^{3, 220}_2 ∨ -b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ p_660 ∨ break c in DIMACS: -7049 -7050 7051 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 220}_2 ∧ -b^{3, 220}_1 ∧ -b^{3, 220}_0 ∧ true) c in CNF: c -b^{3, 220}_2 ∨ b^{3, 220}_1 ∨ b^{3, 220}_0 ∨ false c in DIMACS: -7049 7050 7051 0 c 3 does not represent an automaton state. c -(-b^{3, 220}_2 ∧ b^{3, 220}_1 ∧ b^{3, 220}_0 ∧ true) c in CNF: c b^{3, 220}_2 ∨ -b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ false c in DIMACS: 7049 -7050 -7051 0 c -3 does not represent an automaton state. c -( b^{3, 220}_2 ∧ b^{3, 220}_1 ∧ b^{3, 220}_0 ∧ true) c in CNF: c -b^{3, 220}_2 ∨ -b^{3, 220}_1 ∨ -b^{3, 220}_0 ∨ false c in DIMACS: -7049 -7050 -7051 0 c i = 221 c -2+1 --> -1 c ( b^{3, 221}_2 ∧ b^{3, 221}_1 ∧ -b^{3, 221}_0 ∧ p_663) -> ( b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ b^{3, 222}_0) c in CNF: c -b^{3, 221}_2 ∨ -b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ -p_663 ∨ b^{3, 222}_2 c -b^{3, 221}_2 ∨ -b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ -p_663 ∨ -b^{3, 222}_1 c -b^{3, 221}_2 ∨ -b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ -p_663 ∨ b^{3, 222}_0 c in DIMACS: -7052 -7053 7054 -663 7055 0 -7052 -7053 7054 -663 -7056 0 -7052 -7053 7054 -663 7057 0 c -1+1 --> 0 c ( b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ b^{3, 221}_0 ∧ p_663) -> (-b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ -b^{3, 222}_0) c in CNF: c -b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ -p_663 ∨ -b^{3, 222}_2 c -b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ -p_663 ∨ -b^{3, 222}_1 c -b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ -p_663 ∨ -b^{3, 222}_0 c in DIMACS: -7052 7053 -7054 -663 -7055 0 -7052 7053 -7054 -663 -7056 0 -7052 7053 -7054 -663 -7057 0 c 0+1 --> 1 c (-b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ -b^{3, 221}_0 ∧ p_663) -> (-b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ b^{3, 222}_0) c in CNF: c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ -p_663 ∨ -b^{3, 222}_2 c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ -p_663 ∨ -b^{3, 222}_1 c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ -p_663 ∨ b^{3, 222}_0 c in DIMACS: 7052 7053 7054 -663 -7055 0 7052 7053 7054 -663 -7056 0 7052 7053 7054 -663 7057 0 c 1+1 --> 2 c (-b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ b^{3, 221}_0 ∧ p_663) -> (-b^{3, 222}_2 ∧ b^{3, 222}_1 ∧ -b^{3, 222}_0) c in CNF: c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ -p_663 ∨ -b^{3, 222}_2 c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ -p_663 ∨ b^{3, 222}_1 c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ -p_663 ∨ -b^{3, 222}_0 c in DIMACS: 7052 7053 -7054 -663 -7055 0 7052 7053 -7054 -663 7056 0 7052 7053 -7054 -663 -7057 0 c 2+1 --> break c (-b^{3, 221}_2 ∧ b^{3, 221}_1 ∧ -b^{3, 221}_0 ∧ p_663) -> break c in CNF: c b^{3, 221}_2 ∨ -b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ -p_663 ∨ break c in DIMACS: 7052 -7053 7054 -663 1162 0 c 2-1 --> 1 c (-b^{3, 221}_2 ∧ b^{3, 221}_1 ∧ -b^{3, 221}_0 ∧ -p_663) -> (-b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ b^{3, 222}_0) c in CNF: c b^{3, 221}_2 ∨ -b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ p_663 ∨ -b^{3, 222}_2 c b^{3, 221}_2 ∨ -b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ p_663 ∨ -b^{3, 222}_1 c b^{3, 221}_2 ∨ -b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ p_663 ∨ b^{3, 222}_0 c in DIMACS: 7052 -7053 7054 663 -7055 0 7052 -7053 7054 663 -7056 0 7052 -7053 7054 663 7057 0 c 1-1 --> 0 c (-b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ b^{3, 221}_0 ∧ -p_663) -> (-b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ -b^{3, 222}_0) c in CNF: c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ p_663 ∨ -b^{3, 222}_2 c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ p_663 ∨ -b^{3, 222}_1 c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ p_663 ∨ -b^{3, 222}_0 c in DIMACS: 7052 7053 -7054 663 -7055 0 7052 7053 -7054 663 -7056 0 7052 7053 -7054 663 -7057 0 c 0-1 --> -1 c (-b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ -b^{3, 221}_0 ∧ -p_663) -> ( b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ b^{3, 222}_0) c in CNF: c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ p_663 ∨ b^{3, 222}_2 c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ p_663 ∨ -b^{3, 222}_1 c b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ p_663 ∨ b^{3, 222}_0 c in DIMACS: 7052 7053 7054 663 7055 0 7052 7053 7054 663 -7056 0 7052 7053 7054 663 7057 0 c -1-1 --> -2 c ( b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ b^{3, 221}_0 ∧ -p_663) -> ( b^{3, 222}_2 ∧ b^{3, 222}_1 ∧ -b^{3, 222}_0) c in CNF: c -b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ p_663 ∨ b^{3, 222}_2 c -b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ p_663 ∨ b^{3, 222}_1 c -b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ p_663 ∨ -b^{3, 222}_0 c in DIMACS: -7052 7053 -7054 663 7055 0 -7052 7053 -7054 663 7056 0 -7052 7053 -7054 663 -7057 0 c -2-1 --> break c ( b^{3, 221}_2 ∧ b^{3, 221}_1 ∧ -b^{3, 221}_0 ∧ -p_663) -> break c in CNF: c -b^{3, 221}_2 ∨ -b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ p_663 ∨ break c in DIMACS: -7052 -7053 7054 663 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 221}_2 ∧ -b^{3, 221}_1 ∧ -b^{3, 221}_0 ∧ true) c in CNF: c -b^{3, 221}_2 ∨ b^{3, 221}_1 ∨ b^{3, 221}_0 ∨ false c in DIMACS: -7052 7053 7054 0 c 3 does not represent an automaton state. c -(-b^{3, 221}_2 ∧ b^{3, 221}_1 ∧ b^{3, 221}_0 ∧ true) c in CNF: c b^{3, 221}_2 ∨ -b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ false c in DIMACS: 7052 -7053 -7054 0 c -3 does not represent an automaton state. c -( b^{3, 221}_2 ∧ b^{3, 221}_1 ∧ b^{3, 221}_0 ∧ true) c in CNF: c -b^{3, 221}_2 ∨ -b^{3, 221}_1 ∨ -b^{3, 221}_0 ∨ false c in DIMACS: -7052 -7053 -7054 0 c i = 222 c -2+1 --> -1 c ( b^{3, 222}_2 ∧ b^{3, 222}_1 ∧ -b^{3, 222}_0 ∧ p_666) -> ( b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ b^{3, 223}_0) c in CNF: c -b^{3, 222}_2 ∨ -b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ -p_666 ∨ b^{3, 223}_2 c -b^{3, 222}_2 ∨ -b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ -p_666 ∨ -b^{3, 223}_1 c -b^{3, 222}_2 ∨ -b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ -p_666 ∨ b^{3, 223}_0 c in DIMACS: -7055 -7056 7057 -666 7058 0 -7055 -7056 7057 -666 -7059 0 -7055 -7056 7057 -666 7060 0 c -1+1 --> 0 c ( b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ b^{3, 222}_0 ∧ p_666) -> (-b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ -b^{3, 223}_0) c in CNF: c -b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ -p_666 ∨ -b^{3, 223}_2 c -b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ -p_666 ∨ -b^{3, 223}_1 c -b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ -p_666 ∨ -b^{3, 223}_0 c in DIMACS: -7055 7056 -7057 -666 -7058 0 -7055 7056 -7057 -666 -7059 0 -7055 7056 -7057 -666 -7060 0 c 0+1 --> 1 c (-b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ -b^{3, 222}_0 ∧ p_666) -> (-b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ b^{3, 223}_0) c in CNF: c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ -p_666 ∨ -b^{3, 223}_2 c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ -p_666 ∨ -b^{3, 223}_1 c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ -p_666 ∨ b^{3, 223}_0 c in DIMACS: 7055 7056 7057 -666 -7058 0 7055 7056 7057 -666 -7059 0 7055 7056 7057 -666 7060 0 c 1+1 --> 2 c (-b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ b^{3, 222}_0 ∧ p_666) -> (-b^{3, 223}_2 ∧ b^{3, 223}_1 ∧ -b^{3, 223}_0) c in CNF: c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ -p_666 ∨ -b^{3, 223}_2 c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ -p_666 ∨ b^{3, 223}_1 c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ -p_666 ∨ -b^{3, 223}_0 c in DIMACS: 7055 7056 -7057 -666 -7058 0 7055 7056 -7057 -666 7059 0 7055 7056 -7057 -666 -7060 0 c 2+1 --> break c (-b^{3, 222}_2 ∧ b^{3, 222}_1 ∧ -b^{3, 222}_0 ∧ p_666) -> break c in CNF: c b^{3, 222}_2 ∨ -b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ -p_666 ∨ break c in DIMACS: 7055 -7056 7057 -666 1162 0 c 2-1 --> 1 c (-b^{3, 222}_2 ∧ b^{3, 222}_1 ∧ -b^{3, 222}_0 ∧ -p_666) -> (-b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ b^{3, 223}_0) c in CNF: c b^{3, 222}_2 ∨ -b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ p_666 ∨ -b^{3, 223}_2 c b^{3, 222}_2 ∨ -b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ p_666 ∨ -b^{3, 223}_1 c b^{3, 222}_2 ∨ -b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ p_666 ∨ b^{3, 223}_0 c in DIMACS: 7055 -7056 7057 666 -7058 0 7055 -7056 7057 666 -7059 0 7055 -7056 7057 666 7060 0 c 1-1 --> 0 c (-b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ b^{3, 222}_0 ∧ -p_666) -> (-b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ -b^{3, 223}_0) c in CNF: c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ p_666 ∨ -b^{3, 223}_2 c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ p_666 ∨ -b^{3, 223}_1 c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ p_666 ∨ -b^{3, 223}_0 c in DIMACS: 7055 7056 -7057 666 -7058 0 7055 7056 -7057 666 -7059 0 7055 7056 -7057 666 -7060 0 c 0-1 --> -1 c (-b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ -b^{3, 222}_0 ∧ -p_666) -> ( b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ b^{3, 223}_0) c in CNF: c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ p_666 ∨ b^{3, 223}_2 c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ p_666 ∨ -b^{3, 223}_1 c b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ p_666 ∨ b^{3, 223}_0 c in DIMACS: 7055 7056 7057 666 7058 0 7055 7056 7057 666 -7059 0 7055 7056 7057 666 7060 0 c -1-1 --> -2 c ( b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ b^{3, 222}_0 ∧ -p_666) -> ( b^{3, 223}_2 ∧ b^{3, 223}_1 ∧ -b^{3, 223}_0) c in CNF: c -b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ p_666 ∨ b^{3, 223}_2 c -b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ p_666 ∨ b^{3, 223}_1 c -b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ p_666 ∨ -b^{3, 223}_0 c in DIMACS: -7055 7056 -7057 666 7058 0 -7055 7056 -7057 666 7059 0 -7055 7056 -7057 666 -7060 0 c -2-1 --> break c ( b^{3, 222}_2 ∧ b^{3, 222}_1 ∧ -b^{3, 222}_0 ∧ -p_666) -> break c in CNF: c -b^{3, 222}_2 ∨ -b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ p_666 ∨ break c in DIMACS: -7055 -7056 7057 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 222}_2 ∧ -b^{3, 222}_1 ∧ -b^{3, 222}_0 ∧ true) c in CNF: c -b^{3, 222}_2 ∨ b^{3, 222}_1 ∨ b^{3, 222}_0 ∨ false c in DIMACS: -7055 7056 7057 0 c 3 does not represent an automaton state. c -(-b^{3, 222}_2 ∧ b^{3, 222}_1 ∧ b^{3, 222}_0 ∧ true) c in CNF: c b^{3, 222}_2 ∨ -b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ false c in DIMACS: 7055 -7056 -7057 0 c -3 does not represent an automaton state. c -( b^{3, 222}_2 ∧ b^{3, 222}_1 ∧ b^{3, 222}_0 ∧ true) c in CNF: c -b^{3, 222}_2 ∨ -b^{3, 222}_1 ∨ -b^{3, 222}_0 ∨ false c in DIMACS: -7055 -7056 -7057 0 c i = 223 c -2+1 --> -1 c ( b^{3, 223}_2 ∧ b^{3, 223}_1 ∧ -b^{3, 223}_0 ∧ p_669) -> ( b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ b^{3, 224}_0) c in CNF: c -b^{3, 223}_2 ∨ -b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ -p_669 ∨ b^{3, 224}_2 c -b^{3, 223}_2 ∨ -b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ -p_669 ∨ -b^{3, 224}_1 c -b^{3, 223}_2 ∨ -b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ -p_669 ∨ b^{3, 224}_0 c in DIMACS: -7058 -7059 7060 -669 7061 0 -7058 -7059 7060 -669 -7062 0 -7058 -7059 7060 -669 7063 0 c -1+1 --> 0 c ( b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ b^{3, 223}_0 ∧ p_669) -> (-b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ -b^{3, 224}_0) c in CNF: c -b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ -p_669 ∨ -b^{3, 224}_2 c -b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ -p_669 ∨ -b^{3, 224}_1 c -b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ -p_669 ∨ -b^{3, 224}_0 c in DIMACS: -7058 7059 -7060 -669 -7061 0 -7058 7059 -7060 -669 -7062 0 -7058 7059 -7060 -669 -7063 0 c 0+1 --> 1 c (-b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ -b^{3, 223}_0 ∧ p_669) -> (-b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ b^{3, 224}_0) c in CNF: c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ -p_669 ∨ -b^{3, 224}_2 c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ -p_669 ∨ -b^{3, 224}_1 c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ -p_669 ∨ b^{3, 224}_0 c in DIMACS: 7058 7059 7060 -669 -7061 0 7058 7059 7060 -669 -7062 0 7058 7059 7060 -669 7063 0 c 1+1 --> 2 c (-b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ b^{3, 223}_0 ∧ p_669) -> (-b^{3, 224}_2 ∧ b^{3, 224}_1 ∧ -b^{3, 224}_0) c in CNF: c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ -p_669 ∨ -b^{3, 224}_2 c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ -p_669 ∨ b^{3, 224}_1 c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ -p_669 ∨ -b^{3, 224}_0 c in DIMACS: 7058 7059 -7060 -669 -7061 0 7058 7059 -7060 -669 7062 0 7058 7059 -7060 -669 -7063 0 c 2+1 --> break c (-b^{3, 223}_2 ∧ b^{3, 223}_1 ∧ -b^{3, 223}_0 ∧ p_669) -> break c in CNF: c b^{3, 223}_2 ∨ -b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ -p_669 ∨ break c in DIMACS: 7058 -7059 7060 -669 1162 0 c 2-1 --> 1 c (-b^{3, 223}_2 ∧ b^{3, 223}_1 ∧ -b^{3, 223}_0 ∧ -p_669) -> (-b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ b^{3, 224}_0) c in CNF: c b^{3, 223}_2 ∨ -b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ p_669 ∨ -b^{3, 224}_2 c b^{3, 223}_2 ∨ -b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ p_669 ∨ -b^{3, 224}_1 c b^{3, 223}_2 ∨ -b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ p_669 ∨ b^{3, 224}_0 c in DIMACS: 7058 -7059 7060 669 -7061 0 7058 -7059 7060 669 -7062 0 7058 -7059 7060 669 7063 0 c 1-1 --> 0 c (-b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ b^{3, 223}_0 ∧ -p_669) -> (-b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ -b^{3, 224}_0) c in CNF: c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ p_669 ∨ -b^{3, 224}_2 c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ p_669 ∨ -b^{3, 224}_1 c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ p_669 ∨ -b^{3, 224}_0 c in DIMACS: 7058 7059 -7060 669 -7061 0 7058 7059 -7060 669 -7062 0 7058 7059 -7060 669 -7063 0 c 0-1 --> -1 c (-b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ -b^{3, 223}_0 ∧ -p_669) -> ( b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ b^{3, 224}_0) c in CNF: c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ p_669 ∨ b^{3, 224}_2 c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ p_669 ∨ -b^{3, 224}_1 c b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ p_669 ∨ b^{3, 224}_0 c in DIMACS: 7058 7059 7060 669 7061 0 7058 7059 7060 669 -7062 0 7058 7059 7060 669 7063 0 c -1-1 --> -2 c ( b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ b^{3, 223}_0 ∧ -p_669) -> ( b^{3, 224}_2 ∧ b^{3, 224}_1 ∧ -b^{3, 224}_0) c in CNF: c -b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ p_669 ∨ b^{3, 224}_2 c -b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ p_669 ∨ b^{3, 224}_1 c -b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ p_669 ∨ -b^{3, 224}_0 c in DIMACS: -7058 7059 -7060 669 7061 0 -7058 7059 -7060 669 7062 0 -7058 7059 -7060 669 -7063 0 c -2-1 --> break c ( b^{3, 223}_2 ∧ b^{3, 223}_1 ∧ -b^{3, 223}_0 ∧ -p_669) -> break c in CNF: c -b^{3, 223}_2 ∨ -b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ p_669 ∨ break c in DIMACS: -7058 -7059 7060 669 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 223}_2 ∧ -b^{3, 223}_1 ∧ -b^{3, 223}_0 ∧ true) c in CNF: c -b^{3, 223}_2 ∨ b^{3, 223}_1 ∨ b^{3, 223}_0 ∨ false c in DIMACS: -7058 7059 7060 0 c 3 does not represent an automaton state. c -(-b^{3, 223}_2 ∧ b^{3, 223}_1 ∧ b^{3, 223}_0 ∧ true) c in CNF: c b^{3, 223}_2 ∨ -b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ false c in DIMACS: 7058 -7059 -7060 0 c -3 does not represent an automaton state. c -( b^{3, 223}_2 ∧ b^{3, 223}_1 ∧ b^{3, 223}_0 ∧ true) c in CNF: c -b^{3, 223}_2 ∨ -b^{3, 223}_1 ∨ -b^{3, 223}_0 ∨ false c in DIMACS: -7058 -7059 -7060 0 c i = 224 c -2+1 --> -1 c ( b^{3, 224}_2 ∧ b^{3, 224}_1 ∧ -b^{3, 224}_0 ∧ p_672) -> ( b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ b^{3, 225}_0) c in CNF: c -b^{3, 224}_2 ∨ -b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ -p_672 ∨ b^{3, 225}_2 c -b^{3, 224}_2 ∨ -b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ -p_672 ∨ -b^{3, 225}_1 c -b^{3, 224}_2 ∨ -b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ -p_672 ∨ b^{3, 225}_0 c in DIMACS: -7061 -7062 7063 -672 7064 0 -7061 -7062 7063 -672 -7065 0 -7061 -7062 7063 -672 7066 0 c -1+1 --> 0 c ( b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ b^{3, 224}_0 ∧ p_672) -> (-b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ -b^{3, 225}_0) c in CNF: c -b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ -p_672 ∨ -b^{3, 225}_2 c -b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ -p_672 ∨ -b^{3, 225}_1 c -b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ -p_672 ∨ -b^{3, 225}_0 c in DIMACS: -7061 7062 -7063 -672 -7064 0 -7061 7062 -7063 -672 -7065 0 -7061 7062 -7063 -672 -7066 0 c 0+1 --> 1 c (-b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ -b^{3, 224}_0 ∧ p_672) -> (-b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ b^{3, 225}_0) c in CNF: c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ -p_672 ∨ -b^{3, 225}_2 c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ -p_672 ∨ -b^{3, 225}_1 c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ -p_672 ∨ b^{3, 225}_0 c in DIMACS: 7061 7062 7063 -672 -7064 0 7061 7062 7063 -672 -7065 0 7061 7062 7063 -672 7066 0 c 1+1 --> 2 c (-b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ b^{3, 224}_0 ∧ p_672) -> (-b^{3, 225}_2 ∧ b^{3, 225}_1 ∧ -b^{3, 225}_0) c in CNF: c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ -p_672 ∨ -b^{3, 225}_2 c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ -p_672 ∨ b^{3, 225}_1 c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ -p_672 ∨ -b^{3, 225}_0 c in DIMACS: 7061 7062 -7063 -672 -7064 0 7061 7062 -7063 -672 7065 0 7061 7062 -7063 -672 -7066 0 c 2+1 --> break c (-b^{3, 224}_2 ∧ b^{3, 224}_1 ∧ -b^{3, 224}_0 ∧ p_672) -> break c in CNF: c b^{3, 224}_2 ∨ -b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ -p_672 ∨ break c in DIMACS: 7061 -7062 7063 -672 1162 0 c 2-1 --> 1 c (-b^{3, 224}_2 ∧ b^{3, 224}_1 ∧ -b^{3, 224}_0 ∧ -p_672) -> (-b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ b^{3, 225}_0) c in CNF: c b^{3, 224}_2 ∨ -b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ p_672 ∨ -b^{3, 225}_2 c b^{3, 224}_2 ∨ -b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ p_672 ∨ -b^{3, 225}_1 c b^{3, 224}_2 ∨ -b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ p_672 ∨ b^{3, 225}_0 c in DIMACS: 7061 -7062 7063 672 -7064 0 7061 -7062 7063 672 -7065 0 7061 -7062 7063 672 7066 0 c 1-1 --> 0 c (-b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ b^{3, 224}_0 ∧ -p_672) -> (-b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ -b^{3, 225}_0) c in CNF: c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ p_672 ∨ -b^{3, 225}_2 c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ p_672 ∨ -b^{3, 225}_1 c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ p_672 ∨ -b^{3, 225}_0 c in DIMACS: 7061 7062 -7063 672 -7064 0 7061 7062 -7063 672 -7065 0 7061 7062 -7063 672 -7066 0 c 0-1 --> -1 c (-b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ -b^{3, 224}_0 ∧ -p_672) -> ( b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ b^{3, 225}_0) c in CNF: c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ p_672 ∨ b^{3, 225}_2 c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ p_672 ∨ -b^{3, 225}_1 c b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ p_672 ∨ b^{3, 225}_0 c in DIMACS: 7061 7062 7063 672 7064 0 7061 7062 7063 672 -7065 0 7061 7062 7063 672 7066 0 c -1-1 --> -2 c ( b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ b^{3, 224}_0 ∧ -p_672) -> ( b^{3, 225}_2 ∧ b^{3, 225}_1 ∧ -b^{3, 225}_0) c in CNF: c -b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ p_672 ∨ b^{3, 225}_2 c -b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ p_672 ∨ b^{3, 225}_1 c -b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ p_672 ∨ -b^{3, 225}_0 c in DIMACS: -7061 7062 -7063 672 7064 0 -7061 7062 -7063 672 7065 0 -7061 7062 -7063 672 -7066 0 c -2-1 --> break c ( b^{3, 224}_2 ∧ b^{3, 224}_1 ∧ -b^{3, 224}_0 ∧ -p_672) -> break c in CNF: c -b^{3, 224}_2 ∨ -b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ p_672 ∨ break c in DIMACS: -7061 -7062 7063 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 224}_2 ∧ -b^{3, 224}_1 ∧ -b^{3, 224}_0 ∧ true) c in CNF: c -b^{3, 224}_2 ∨ b^{3, 224}_1 ∨ b^{3, 224}_0 ∨ false c in DIMACS: -7061 7062 7063 0 c 3 does not represent an automaton state. c -(-b^{3, 224}_2 ∧ b^{3, 224}_1 ∧ b^{3, 224}_0 ∧ true) c in CNF: c b^{3, 224}_2 ∨ -b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ false c in DIMACS: 7061 -7062 -7063 0 c -3 does not represent an automaton state. c -( b^{3, 224}_2 ∧ b^{3, 224}_1 ∧ b^{3, 224}_0 ∧ true) c in CNF: c -b^{3, 224}_2 ∨ -b^{3, 224}_1 ∨ -b^{3, 224}_0 ∨ false c in DIMACS: -7061 -7062 -7063 0 c i = 225 c -2+1 --> -1 c ( b^{3, 225}_2 ∧ b^{3, 225}_1 ∧ -b^{3, 225}_0 ∧ p_675) -> ( b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ b^{3, 226}_0) c in CNF: c -b^{3, 225}_2 ∨ -b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ -p_675 ∨ b^{3, 226}_2 c -b^{3, 225}_2 ∨ -b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ -p_675 ∨ -b^{3, 226}_1 c -b^{3, 225}_2 ∨ -b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ -p_675 ∨ b^{3, 226}_0 c in DIMACS: -7064 -7065 7066 -675 7067 0 -7064 -7065 7066 -675 -7068 0 -7064 -7065 7066 -675 7069 0 c -1+1 --> 0 c ( b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ b^{3, 225}_0 ∧ p_675) -> (-b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ -b^{3, 226}_0) c in CNF: c -b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ -p_675 ∨ -b^{3, 226}_2 c -b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ -p_675 ∨ -b^{3, 226}_1 c -b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ -p_675 ∨ -b^{3, 226}_0 c in DIMACS: -7064 7065 -7066 -675 -7067 0 -7064 7065 -7066 -675 -7068 0 -7064 7065 -7066 -675 -7069 0 c 0+1 --> 1 c (-b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ -b^{3, 225}_0 ∧ p_675) -> (-b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ b^{3, 226}_0) c in CNF: c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ -p_675 ∨ -b^{3, 226}_2 c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ -p_675 ∨ -b^{3, 226}_1 c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ -p_675 ∨ b^{3, 226}_0 c in DIMACS: 7064 7065 7066 -675 -7067 0 7064 7065 7066 -675 -7068 0 7064 7065 7066 -675 7069 0 c 1+1 --> 2 c (-b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ b^{3, 225}_0 ∧ p_675) -> (-b^{3, 226}_2 ∧ b^{3, 226}_1 ∧ -b^{3, 226}_0) c in CNF: c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ -p_675 ∨ -b^{3, 226}_2 c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ -p_675 ∨ b^{3, 226}_1 c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ -p_675 ∨ -b^{3, 226}_0 c in DIMACS: 7064 7065 -7066 -675 -7067 0 7064 7065 -7066 -675 7068 0 7064 7065 -7066 -675 -7069 0 c 2+1 --> break c (-b^{3, 225}_2 ∧ b^{3, 225}_1 ∧ -b^{3, 225}_0 ∧ p_675) -> break c in CNF: c b^{3, 225}_2 ∨ -b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ -p_675 ∨ break c in DIMACS: 7064 -7065 7066 -675 1162 0 c 2-1 --> 1 c (-b^{3, 225}_2 ∧ b^{3, 225}_1 ∧ -b^{3, 225}_0 ∧ -p_675) -> (-b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ b^{3, 226}_0) c in CNF: c b^{3, 225}_2 ∨ -b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ p_675 ∨ -b^{3, 226}_2 c b^{3, 225}_2 ∨ -b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ p_675 ∨ -b^{3, 226}_1 c b^{3, 225}_2 ∨ -b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ p_675 ∨ b^{3, 226}_0 c in DIMACS: 7064 -7065 7066 675 -7067 0 7064 -7065 7066 675 -7068 0 7064 -7065 7066 675 7069 0 c 1-1 --> 0 c (-b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ b^{3, 225}_0 ∧ -p_675) -> (-b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ -b^{3, 226}_0) c in CNF: c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ p_675 ∨ -b^{3, 226}_2 c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ p_675 ∨ -b^{3, 226}_1 c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ p_675 ∨ -b^{3, 226}_0 c in DIMACS: 7064 7065 -7066 675 -7067 0 7064 7065 -7066 675 -7068 0 7064 7065 -7066 675 -7069 0 c 0-1 --> -1 c (-b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ -b^{3, 225}_0 ∧ -p_675) -> ( b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ b^{3, 226}_0) c in CNF: c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ p_675 ∨ b^{3, 226}_2 c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ p_675 ∨ -b^{3, 226}_1 c b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ p_675 ∨ b^{3, 226}_0 c in DIMACS: 7064 7065 7066 675 7067 0 7064 7065 7066 675 -7068 0 7064 7065 7066 675 7069 0 c -1-1 --> -2 c ( b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ b^{3, 225}_0 ∧ -p_675) -> ( b^{3, 226}_2 ∧ b^{3, 226}_1 ∧ -b^{3, 226}_0) c in CNF: c -b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ p_675 ∨ b^{3, 226}_2 c -b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ p_675 ∨ b^{3, 226}_1 c -b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ p_675 ∨ -b^{3, 226}_0 c in DIMACS: -7064 7065 -7066 675 7067 0 -7064 7065 -7066 675 7068 0 -7064 7065 -7066 675 -7069 0 c -2-1 --> break c ( b^{3, 225}_2 ∧ b^{3, 225}_1 ∧ -b^{3, 225}_0 ∧ -p_675) -> break c in CNF: c -b^{3, 225}_2 ∨ -b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ p_675 ∨ break c in DIMACS: -7064 -7065 7066 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 225}_2 ∧ -b^{3, 225}_1 ∧ -b^{3, 225}_0 ∧ true) c in CNF: c -b^{3, 225}_2 ∨ b^{3, 225}_1 ∨ b^{3, 225}_0 ∨ false c in DIMACS: -7064 7065 7066 0 c 3 does not represent an automaton state. c -(-b^{3, 225}_2 ∧ b^{3, 225}_1 ∧ b^{3, 225}_0 ∧ true) c in CNF: c b^{3, 225}_2 ∨ -b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ false c in DIMACS: 7064 -7065 -7066 0 c -3 does not represent an automaton state. c -( b^{3, 225}_2 ∧ b^{3, 225}_1 ∧ b^{3, 225}_0 ∧ true) c in CNF: c -b^{3, 225}_2 ∨ -b^{3, 225}_1 ∨ -b^{3, 225}_0 ∨ false c in DIMACS: -7064 -7065 -7066 0 c i = 226 c -2+1 --> -1 c ( b^{3, 226}_2 ∧ b^{3, 226}_1 ∧ -b^{3, 226}_0 ∧ p_678) -> ( b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ b^{3, 227}_0) c in CNF: c -b^{3, 226}_2 ∨ -b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ -p_678 ∨ b^{3, 227}_2 c -b^{3, 226}_2 ∨ -b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ -p_678 ∨ -b^{3, 227}_1 c -b^{3, 226}_2 ∨ -b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ -p_678 ∨ b^{3, 227}_0 c in DIMACS: -7067 -7068 7069 -678 7070 0 -7067 -7068 7069 -678 -7071 0 -7067 -7068 7069 -678 7072 0 c -1+1 --> 0 c ( b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ b^{3, 226}_0 ∧ p_678) -> (-b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ -b^{3, 227}_0) c in CNF: c -b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ -p_678 ∨ -b^{3, 227}_2 c -b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ -p_678 ∨ -b^{3, 227}_1 c -b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ -p_678 ∨ -b^{3, 227}_0 c in DIMACS: -7067 7068 -7069 -678 -7070 0 -7067 7068 -7069 -678 -7071 0 -7067 7068 -7069 -678 -7072 0 c 0+1 --> 1 c (-b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ -b^{3, 226}_0 ∧ p_678) -> (-b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ b^{3, 227}_0) c in CNF: c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ -p_678 ∨ -b^{3, 227}_2 c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ -p_678 ∨ -b^{3, 227}_1 c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ -p_678 ∨ b^{3, 227}_0 c in DIMACS: 7067 7068 7069 -678 -7070 0 7067 7068 7069 -678 -7071 0 7067 7068 7069 -678 7072 0 c 1+1 --> 2 c (-b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ b^{3, 226}_0 ∧ p_678) -> (-b^{3, 227}_2 ∧ b^{3, 227}_1 ∧ -b^{3, 227}_0) c in CNF: c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ -p_678 ∨ -b^{3, 227}_2 c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ -p_678 ∨ b^{3, 227}_1 c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ -p_678 ∨ -b^{3, 227}_0 c in DIMACS: 7067 7068 -7069 -678 -7070 0 7067 7068 -7069 -678 7071 0 7067 7068 -7069 -678 -7072 0 c 2+1 --> break c (-b^{3, 226}_2 ∧ b^{3, 226}_1 ∧ -b^{3, 226}_0 ∧ p_678) -> break c in CNF: c b^{3, 226}_2 ∨ -b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ -p_678 ∨ break c in DIMACS: 7067 -7068 7069 -678 1162 0 c 2-1 --> 1 c (-b^{3, 226}_2 ∧ b^{3, 226}_1 ∧ -b^{3, 226}_0 ∧ -p_678) -> (-b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ b^{3, 227}_0) c in CNF: c b^{3, 226}_2 ∨ -b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ p_678 ∨ -b^{3, 227}_2 c b^{3, 226}_2 ∨ -b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ p_678 ∨ -b^{3, 227}_1 c b^{3, 226}_2 ∨ -b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ p_678 ∨ b^{3, 227}_0 c in DIMACS: 7067 -7068 7069 678 -7070 0 7067 -7068 7069 678 -7071 0 7067 -7068 7069 678 7072 0 c 1-1 --> 0 c (-b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ b^{3, 226}_0 ∧ -p_678) -> (-b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ -b^{3, 227}_0) c in CNF: c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ p_678 ∨ -b^{3, 227}_2 c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ p_678 ∨ -b^{3, 227}_1 c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ p_678 ∨ -b^{3, 227}_0 c in DIMACS: 7067 7068 -7069 678 -7070 0 7067 7068 -7069 678 -7071 0 7067 7068 -7069 678 -7072 0 c 0-1 --> -1 c (-b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ -b^{3, 226}_0 ∧ -p_678) -> ( b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ b^{3, 227}_0) c in CNF: c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ p_678 ∨ b^{3, 227}_2 c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ p_678 ∨ -b^{3, 227}_1 c b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ p_678 ∨ b^{3, 227}_0 c in DIMACS: 7067 7068 7069 678 7070 0 7067 7068 7069 678 -7071 0 7067 7068 7069 678 7072 0 c -1-1 --> -2 c ( b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ b^{3, 226}_0 ∧ -p_678) -> ( b^{3, 227}_2 ∧ b^{3, 227}_1 ∧ -b^{3, 227}_0) c in CNF: c -b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ p_678 ∨ b^{3, 227}_2 c -b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ p_678 ∨ b^{3, 227}_1 c -b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ p_678 ∨ -b^{3, 227}_0 c in DIMACS: -7067 7068 -7069 678 7070 0 -7067 7068 -7069 678 7071 0 -7067 7068 -7069 678 -7072 0 c -2-1 --> break c ( b^{3, 226}_2 ∧ b^{3, 226}_1 ∧ -b^{3, 226}_0 ∧ -p_678) -> break c in CNF: c -b^{3, 226}_2 ∨ -b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ p_678 ∨ break c in DIMACS: -7067 -7068 7069 678 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 226}_2 ∧ -b^{3, 226}_1 ∧ -b^{3, 226}_0 ∧ true) c in CNF: c -b^{3, 226}_2 ∨ b^{3, 226}_1 ∨ b^{3, 226}_0 ∨ false c in DIMACS: -7067 7068 7069 0 c 3 does not represent an automaton state. c -(-b^{3, 226}_2 ∧ b^{3, 226}_1 ∧ b^{3, 226}_0 ∧ true) c in CNF: c b^{3, 226}_2 ∨ -b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ false c in DIMACS: 7067 -7068 -7069 0 c -3 does not represent an automaton state. c -( b^{3, 226}_2 ∧ b^{3, 226}_1 ∧ b^{3, 226}_0 ∧ true) c in CNF: c -b^{3, 226}_2 ∨ -b^{3, 226}_1 ∨ -b^{3, 226}_0 ∨ false c in DIMACS: -7067 -7068 -7069 0 c i = 227 c -2+1 --> -1 c ( b^{3, 227}_2 ∧ b^{3, 227}_1 ∧ -b^{3, 227}_0 ∧ p_681) -> ( b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ b^{3, 228}_0) c in CNF: c -b^{3, 227}_2 ∨ -b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ -p_681 ∨ b^{3, 228}_2 c -b^{3, 227}_2 ∨ -b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ -p_681 ∨ -b^{3, 228}_1 c -b^{3, 227}_2 ∨ -b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ -p_681 ∨ b^{3, 228}_0 c in DIMACS: -7070 -7071 7072 -681 7073 0 -7070 -7071 7072 -681 -7074 0 -7070 -7071 7072 -681 7075 0 c -1+1 --> 0 c ( b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ b^{3, 227}_0 ∧ p_681) -> (-b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ -b^{3, 228}_0) c in CNF: c -b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ -p_681 ∨ -b^{3, 228}_2 c -b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ -p_681 ∨ -b^{3, 228}_1 c -b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ -p_681 ∨ -b^{3, 228}_0 c in DIMACS: -7070 7071 -7072 -681 -7073 0 -7070 7071 -7072 -681 -7074 0 -7070 7071 -7072 -681 -7075 0 c 0+1 --> 1 c (-b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ -b^{3, 227}_0 ∧ p_681) -> (-b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ b^{3, 228}_0) c in CNF: c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ -p_681 ∨ -b^{3, 228}_2 c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ -p_681 ∨ -b^{3, 228}_1 c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ -p_681 ∨ b^{3, 228}_0 c in DIMACS: 7070 7071 7072 -681 -7073 0 7070 7071 7072 -681 -7074 0 7070 7071 7072 -681 7075 0 c 1+1 --> 2 c (-b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ b^{3, 227}_0 ∧ p_681) -> (-b^{3, 228}_2 ∧ b^{3, 228}_1 ∧ -b^{3, 228}_0) c in CNF: c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ -p_681 ∨ -b^{3, 228}_2 c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ -p_681 ∨ b^{3, 228}_1 c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ -p_681 ∨ -b^{3, 228}_0 c in DIMACS: 7070 7071 -7072 -681 -7073 0 7070 7071 -7072 -681 7074 0 7070 7071 -7072 -681 -7075 0 c 2+1 --> break c (-b^{3, 227}_2 ∧ b^{3, 227}_1 ∧ -b^{3, 227}_0 ∧ p_681) -> break c in CNF: c b^{3, 227}_2 ∨ -b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ -p_681 ∨ break c in DIMACS: 7070 -7071 7072 -681 1162 0 c 2-1 --> 1 c (-b^{3, 227}_2 ∧ b^{3, 227}_1 ∧ -b^{3, 227}_0 ∧ -p_681) -> (-b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ b^{3, 228}_0) c in CNF: c b^{3, 227}_2 ∨ -b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ p_681 ∨ -b^{3, 228}_2 c b^{3, 227}_2 ∨ -b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ p_681 ∨ -b^{3, 228}_1 c b^{3, 227}_2 ∨ -b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ p_681 ∨ b^{3, 228}_0 c in DIMACS: 7070 -7071 7072 681 -7073 0 7070 -7071 7072 681 -7074 0 7070 -7071 7072 681 7075 0 c 1-1 --> 0 c (-b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ b^{3, 227}_0 ∧ -p_681) -> (-b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ -b^{3, 228}_0) c in CNF: c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ p_681 ∨ -b^{3, 228}_2 c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ p_681 ∨ -b^{3, 228}_1 c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ p_681 ∨ -b^{3, 228}_0 c in DIMACS: 7070 7071 -7072 681 -7073 0 7070 7071 -7072 681 -7074 0 7070 7071 -7072 681 -7075 0 c 0-1 --> -1 c (-b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ -b^{3, 227}_0 ∧ -p_681) -> ( b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ b^{3, 228}_0) c in CNF: c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ p_681 ∨ b^{3, 228}_2 c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ p_681 ∨ -b^{3, 228}_1 c b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ p_681 ∨ b^{3, 228}_0 c in DIMACS: 7070 7071 7072 681 7073 0 7070 7071 7072 681 -7074 0 7070 7071 7072 681 7075 0 c -1-1 --> -2 c ( b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ b^{3, 227}_0 ∧ -p_681) -> ( b^{3, 228}_2 ∧ b^{3, 228}_1 ∧ -b^{3, 228}_0) c in CNF: c -b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ p_681 ∨ b^{3, 228}_2 c -b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ p_681 ∨ b^{3, 228}_1 c -b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ p_681 ∨ -b^{3, 228}_0 c in DIMACS: -7070 7071 -7072 681 7073 0 -7070 7071 -7072 681 7074 0 -7070 7071 -7072 681 -7075 0 c -2-1 --> break c ( b^{3, 227}_2 ∧ b^{3, 227}_1 ∧ -b^{3, 227}_0 ∧ -p_681) -> break c in CNF: c -b^{3, 227}_2 ∨ -b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ p_681 ∨ break c in DIMACS: -7070 -7071 7072 681 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 227}_2 ∧ -b^{3, 227}_1 ∧ -b^{3, 227}_0 ∧ true) c in CNF: c -b^{3, 227}_2 ∨ b^{3, 227}_1 ∨ b^{3, 227}_0 ∨ false c in DIMACS: -7070 7071 7072 0 c 3 does not represent an automaton state. c -(-b^{3, 227}_2 ∧ b^{3, 227}_1 ∧ b^{3, 227}_0 ∧ true) c in CNF: c b^{3, 227}_2 ∨ -b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ false c in DIMACS: 7070 -7071 -7072 0 c -3 does not represent an automaton state. c -( b^{3, 227}_2 ∧ b^{3, 227}_1 ∧ b^{3, 227}_0 ∧ true) c in CNF: c -b^{3, 227}_2 ∨ -b^{3, 227}_1 ∨ -b^{3, 227}_0 ∨ false c in DIMACS: -7070 -7071 -7072 0 c i = 228 c -2+1 --> -1 c ( b^{3, 228}_2 ∧ b^{3, 228}_1 ∧ -b^{3, 228}_0 ∧ p_684) -> ( b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ b^{3, 229}_0) c in CNF: c -b^{3, 228}_2 ∨ -b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ -p_684 ∨ b^{3, 229}_2 c -b^{3, 228}_2 ∨ -b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ -p_684 ∨ -b^{3, 229}_1 c -b^{3, 228}_2 ∨ -b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ -p_684 ∨ b^{3, 229}_0 c in DIMACS: -7073 -7074 7075 -684 7076 0 -7073 -7074 7075 -684 -7077 0 -7073 -7074 7075 -684 7078 0 c -1+1 --> 0 c ( b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ b^{3, 228}_0 ∧ p_684) -> (-b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ -b^{3, 229}_0) c in CNF: c -b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ -p_684 ∨ -b^{3, 229}_2 c -b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ -p_684 ∨ -b^{3, 229}_1 c -b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ -p_684 ∨ -b^{3, 229}_0 c in DIMACS: -7073 7074 -7075 -684 -7076 0 -7073 7074 -7075 -684 -7077 0 -7073 7074 -7075 -684 -7078 0 c 0+1 --> 1 c (-b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ -b^{3, 228}_0 ∧ p_684) -> (-b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ b^{3, 229}_0) c in CNF: c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ -p_684 ∨ -b^{3, 229}_2 c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ -p_684 ∨ -b^{3, 229}_1 c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ -p_684 ∨ b^{3, 229}_0 c in DIMACS: 7073 7074 7075 -684 -7076 0 7073 7074 7075 -684 -7077 0 7073 7074 7075 -684 7078 0 c 1+1 --> 2 c (-b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ b^{3, 228}_0 ∧ p_684) -> (-b^{3, 229}_2 ∧ b^{3, 229}_1 ∧ -b^{3, 229}_0) c in CNF: c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ -p_684 ∨ -b^{3, 229}_2 c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ -p_684 ∨ b^{3, 229}_1 c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ -p_684 ∨ -b^{3, 229}_0 c in DIMACS: 7073 7074 -7075 -684 -7076 0 7073 7074 -7075 -684 7077 0 7073 7074 -7075 -684 -7078 0 c 2+1 --> break c (-b^{3, 228}_2 ∧ b^{3, 228}_1 ∧ -b^{3, 228}_0 ∧ p_684) -> break c in CNF: c b^{3, 228}_2 ∨ -b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ -p_684 ∨ break c in DIMACS: 7073 -7074 7075 -684 1162 0 c 2-1 --> 1 c (-b^{3, 228}_2 ∧ b^{3, 228}_1 ∧ -b^{3, 228}_0 ∧ -p_684) -> (-b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ b^{3, 229}_0) c in CNF: c b^{3, 228}_2 ∨ -b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ p_684 ∨ -b^{3, 229}_2 c b^{3, 228}_2 ∨ -b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ p_684 ∨ -b^{3, 229}_1 c b^{3, 228}_2 ∨ -b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ p_684 ∨ b^{3, 229}_0 c in DIMACS: 7073 -7074 7075 684 -7076 0 7073 -7074 7075 684 -7077 0 7073 -7074 7075 684 7078 0 c 1-1 --> 0 c (-b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ b^{3, 228}_0 ∧ -p_684) -> (-b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ -b^{3, 229}_0) c in CNF: c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ p_684 ∨ -b^{3, 229}_2 c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ p_684 ∨ -b^{3, 229}_1 c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ p_684 ∨ -b^{3, 229}_0 c in DIMACS: 7073 7074 -7075 684 -7076 0 7073 7074 -7075 684 -7077 0 7073 7074 -7075 684 -7078 0 c 0-1 --> -1 c (-b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ -b^{3, 228}_0 ∧ -p_684) -> ( b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ b^{3, 229}_0) c in CNF: c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ p_684 ∨ b^{3, 229}_2 c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ p_684 ∨ -b^{3, 229}_1 c b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ p_684 ∨ b^{3, 229}_0 c in DIMACS: 7073 7074 7075 684 7076 0 7073 7074 7075 684 -7077 0 7073 7074 7075 684 7078 0 c -1-1 --> -2 c ( b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ b^{3, 228}_0 ∧ -p_684) -> ( b^{3, 229}_2 ∧ b^{3, 229}_1 ∧ -b^{3, 229}_0) c in CNF: c -b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ p_684 ∨ b^{3, 229}_2 c -b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ p_684 ∨ b^{3, 229}_1 c -b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ p_684 ∨ -b^{3, 229}_0 c in DIMACS: -7073 7074 -7075 684 7076 0 -7073 7074 -7075 684 7077 0 -7073 7074 -7075 684 -7078 0 c -2-1 --> break c ( b^{3, 228}_2 ∧ b^{3, 228}_1 ∧ -b^{3, 228}_0 ∧ -p_684) -> break c in CNF: c -b^{3, 228}_2 ∨ -b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ p_684 ∨ break c in DIMACS: -7073 -7074 7075 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 228}_2 ∧ -b^{3, 228}_1 ∧ -b^{3, 228}_0 ∧ true) c in CNF: c -b^{3, 228}_2 ∨ b^{3, 228}_1 ∨ b^{3, 228}_0 ∨ false c in DIMACS: -7073 7074 7075 0 c 3 does not represent an automaton state. c -(-b^{3, 228}_2 ∧ b^{3, 228}_1 ∧ b^{3, 228}_0 ∧ true) c in CNF: c b^{3, 228}_2 ∨ -b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ false c in DIMACS: 7073 -7074 -7075 0 c -3 does not represent an automaton state. c -( b^{3, 228}_2 ∧ b^{3, 228}_1 ∧ b^{3, 228}_0 ∧ true) c in CNF: c -b^{3, 228}_2 ∨ -b^{3, 228}_1 ∨ -b^{3, 228}_0 ∨ false c in DIMACS: -7073 -7074 -7075 0 c i = 229 c -2+1 --> -1 c ( b^{3, 229}_2 ∧ b^{3, 229}_1 ∧ -b^{3, 229}_0 ∧ p_687) -> ( b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ b^{3, 230}_0) c in CNF: c -b^{3, 229}_2 ∨ -b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ -p_687 ∨ b^{3, 230}_2 c -b^{3, 229}_2 ∨ -b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ -p_687 ∨ -b^{3, 230}_1 c -b^{3, 229}_2 ∨ -b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ -p_687 ∨ b^{3, 230}_0 c in DIMACS: -7076 -7077 7078 -687 7079 0 -7076 -7077 7078 -687 -7080 0 -7076 -7077 7078 -687 7081 0 c -1+1 --> 0 c ( b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ b^{3, 229}_0 ∧ p_687) -> (-b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ -b^{3, 230}_0) c in CNF: c -b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ -p_687 ∨ -b^{3, 230}_2 c -b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ -p_687 ∨ -b^{3, 230}_1 c -b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ -p_687 ∨ -b^{3, 230}_0 c in DIMACS: -7076 7077 -7078 -687 -7079 0 -7076 7077 -7078 -687 -7080 0 -7076 7077 -7078 -687 -7081 0 c 0+1 --> 1 c (-b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ -b^{3, 229}_0 ∧ p_687) -> (-b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ b^{3, 230}_0) c in CNF: c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ -p_687 ∨ -b^{3, 230}_2 c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ -p_687 ∨ -b^{3, 230}_1 c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ -p_687 ∨ b^{3, 230}_0 c in DIMACS: 7076 7077 7078 -687 -7079 0 7076 7077 7078 -687 -7080 0 7076 7077 7078 -687 7081 0 c 1+1 --> 2 c (-b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ b^{3, 229}_0 ∧ p_687) -> (-b^{3, 230}_2 ∧ b^{3, 230}_1 ∧ -b^{3, 230}_0) c in CNF: c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ -p_687 ∨ -b^{3, 230}_2 c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ -p_687 ∨ b^{3, 230}_1 c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ -p_687 ∨ -b^{3, 230}_0 c in DIMACS: 7076 7077 -7078 -687 -7079 0 7076 7077 -7078 -687 7080 0 7076 7077 -7078 -687 -7081 0 c 2+1 --> break c (-b^{3, 229}_2 ∧ b^{3, 229}_1 ∧ -b^{3, 229}_0 ∧ p_687) -> break c in CNF: c b^{3, 229}_2 ∨ -b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ -p_687 ∨ break c in DIMACS: 7076 -7077 7078 -687 1162 0 c 2-1 --> 1 c (-b^{3, 229}_2 ∧ b^{3, 229}_1 ∧ -b^{3, 229}_0 ∧ -p_687) -> (-b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ b^{3, 230}_0) c in CNF: c b^{3, 229}_2 ∨ -b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ p_687 ∨ -b^{3, 230}_2 c b^{3, 229}_2 ∨ -b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ p_687 ∨ -b^{3, 230}_1 c b^{3, 229}_2 ∨ -b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ p_687 ∨ b^{3, 230}_0 c in DIMACS: 7076 -7077 7078 687 -7079 0 7076 -7077 7078 687 -7080 0 7076 -7077 7078 687 7081 0 c 1-1 --> 0 c (-b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ b^{3, 229}_0 ∧ -p_687) -> (-b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ -b^{3, 230}_0) c in CNF: c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ p_687 ∨ -b^{3, 230}_2 c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ p_687 ∨ -b^{3, 230}_1 c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ p_687 ∨ -b^{3, 230}_0 c in DIMACS: 7076 7077 -7078 687 -7079 0 7076 7077 -7078 687 -7080 0 7076 7077 -7078 687 -7081 0 c 0-1 --> -1 c (-b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ -b^{3, 229}_0 ∧ -p_687) -> ( b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ b^{3, 230}_0) c in CNF: c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ p_687 ∨ b^{3, 230}_2 c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ p_687 ∨ -b^{3, 230}_1 c b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ p_687 ∨ b^{3, 230}_0 c in DIMACS: 7076 7077 7078 687 7079 0 7076 7077 7078 687 -7080 0 7076 7077 7078 687 7081 0 c -1-1 --> -2 c ( b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ b^{3, 229}_0 ∧ -p_687) -> ( b^{3, 230}_2 ∧ b^{3, 230}_1 ∧ -b^{3, 230}_0) c in CNF: c -b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ p_687 ∨ b^{3, 230}_2 c -b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ p_687 ∨ b^{3, 230}_1 c -b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ p_687 ∨ -b^{3, 230}_0 c in DIMACS: -7076 7077 -7078 687 7079 0 -7076 7077 -7078 687 7080 0 -7076 7077 -7078 687 -7081 0 c -2-1 --> break c ( b^{3, 229}_2 ∧ b^{3, 229}_1 ∧ -b^{3, 229}_0 ∧ -p_687) -> break c in CNF: c -b^{3, 229}_2 ∨ -b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ p_687 ∨ break c in DIMACS: -7076 -7077 7078 687 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 229}_2 ∧ -b^{3, 229}_1 ∧ -b^{3, 229}_0 ∧ true) c in CNF: c -b^{3, 229}_2 ∨ b^{3, 229}_1 ∨ b^{3, 229}_0 ∨ false c in DIMACS: -7076 7077 7078 0 c 3 does not represent an automaton state. c -(-b^{3, 229}_2 ∧ b^{3, 229}_1 ∧ b^{3, 229}_0 ∧ true) c in CNF: c b^{3, 229}_2 ∨ -b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ false c in DIMACS: 7076 -7077 -7078 0 c -3 does not represent an automaton state. c -( b^{3, 229}_2 ∧ b^{3, 229}_1 ∧ b^{3, 229}_0 ∧ true) c in CNF: c -b^{3, 229}_2 ∨ -b^{3, 229}_1 ∨ -b^{3, 229}_0 ∨ false c in DIMACS: -7076 -7077 -7078 0 c i = 230 c -2+1 --> -1 c ( b^{3, 230}_2 ∧ b^{3, 230}_1 ∧ -b^{3, 230}_0 ∧ p_690) -> ( b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ b^{3, 231}_0) c in CNF: c -b^{3, 230}_2 ∨ -b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ -p_690 ∨ b^{3, 231}_2 c -b^{3, 230}_2 ∨ -b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ -p_690 ∨ -b^{3, 231}_1 c -b^{3, 230}_2 ∨ -b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ -p_690 ∨ b^{3, 231}_0 c in DIMACS: -7079 -7080 7081 -690 7082 0 -7079 -7080 7081 -690 -7083 0 -7079 -7080 7081 -690 7084 0 c -1+1 --> 0 c ( b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ b^{3, 230}_0 ∧ p_690) -> (-b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ -b^{3, 231}_0) c in CNF: c -b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ -p_690 ∨ -b^{3, 231}_2 c -b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ -p_690 ∨ -b^{3, 231}_1 c -b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ -p_690 ∨ -b^{3, 231}_0 c in DIMACS: -7079 7080 -7081 -690 -7082 0 -7079 7080 -7081 -690 -7083 0 -7079 7080 -7081 -690 -7084 0 c 0+1 --> 1 c (-b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ -b^{3, 230}_0 ∧ p_690) -> (-b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ b^{3, 231}_0) c in CNF: c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ -p_690 ∨ -b^{3, 231}_2 c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ -p_690 ∨ -b^{3, 231}_1 c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ -p_690 ∨ b^{3, 231}_0 c in DIMACS: 7079 7080 7081 -690 -7082 0 7079 7080 7081 -690 -7083 0 7079 7080 7081 -690 7084 0 c 1+1 --> 2 c (-b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ b^{3, 230}_0 ∧ p_690) -> (-b^{3, 231}_2 ∧ b^{3, 231}_1 ∧ -b^{3, 231}_0) c in CNF: c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ -p_690 ∨ -b^{3, 231}_2 c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ -p_690 ∨ b^{3, 231}_1 c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ -p_690 ∨ -b^{3, 231}_0 c in DIMACS: 7079 7080 -7081 -690 -7082 0 7079 7080 -7081 -690 7083 0 7079 7080 -7081 -690 -7084 0 c 2+1 --> break c (-b^{3, 230}_2 ∧ b^{3, 230}_1 ∧ -b^{3, 230}_0 ∧ p_690) -> break c in CNF: c b^{3, 230}_2 ∨ -b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ -p_690 ∨ break c in DIMACS: 7079 -7080 7081 -690 1162 0 c 2-1 --> 1 c (-b^{3, 230}_2 ∧ b^{3, 230}_1 ∧ -b^{3, 230}_0 ∧ -p_690) -> (-b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ b^{3, 231}_0) c in CNF: c b^{3, 230}_2 ∨ -b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ p_690 ∨ -b^{3, 231}_2 c b^{3, 230}_2 ∨ -b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ p_690 ∨ -b^{3, 231}_1 c b^{3, 230}_2 ∨ -b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ p_690 ∨ b^{3, 231}_0 c in DIMACS: 7079 -7080 7081 690 -7082 0 7079 -7080 7081 690 -7083 0 7079 -7080 7081 690 7084 0 c 1-1 --> 0 c (-b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ b^{3, 230}_0 ∧ -p_690) -> (-b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ -b^{3, 231}_0) c in CNF: c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ p_690 ∨ -b^{3, 231}_2 c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ p_690 ∨ -b^{3, 231}_1 c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ p_690 ∨ -b^{3, 231}_0 c in DIMACS: 7079 7080 -7081 690 -7082 0 7079 7080 -7081 690 -7083 0 7079 7080 -7081 690 -7084 0 c 0-1 --> -1 c (-b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ -b^{3, 230}_0 ∧ -p_690) -> ( b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ b^{3, 231}_0) c in CNF: c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ p_690 ∨ b^{3, 231}_2 c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ p_690 ∨ -b^{3, 231}_1 c b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ p_690 ∨ b^{3, 231}_0 c in DIMACS: 7079 7080 7081 690 7082 0 7079 7080 7081 690 -7083 0 7079 7080 7081 690 7084 0 c -1-1 --> -2 c ( b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ b^{3, 230}_0 ∧ -p_690) -> ( b^{3, 231}_2 ∧ b^{3, 231}_1 ∧ -b^{3, 231}_0) c in CNF: c -b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ p_690 ∨ b^{3, 231}_2 c -b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ p_690 ∨ b^{3, 231}_1 c -b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ p_690 ∨ -b^{3, 231}_0 c in DIMACS: -7079 7080 -7081 690 7082 0 -7079 7080 -7081 690 7083 0 -7079 7080 -7081 690 -7084 0 c -2-1 --> break c ( b^{3, 230}_2 ∧ b^{3, 230}_1 ∧ -b^{3, 230}_0 ∧ -p_690) -> break c in CNF: c -b^{3, 230}_2 ∨ -b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ p_690 ∨ break c in DIMACS: -7079 -7080 7081 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 230}_2 ∧ -b^{3, 230}_1 ∧ -b^{3, 230}_0 ∧ true) c in CNF: c -b^{3, 230}_2 ∨ b^{3, 230}_1 ∨ b^{3, 230}_0 ∨ false c in DIMACS: -7079 7080 7081 0 c 3 does not represent an automaton state. c -(-b^{3, 230}_2 ∧ b^{3, 230}_1 ∧ b^{3, 230}_0 ∧ true) c in CNF: c b^{3, 230}_2 ∨ -b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ false c in DIMACS: 7079 -7080 -7081 0 c -3 does not represent an automaton state. c -( b^{3, 230}_2 ∧ b^{3, 230}_1 ∧ b^{3, 230}_0 ∧ true) c in CNF: c -b^{3, 230}_2 ∨ -b^{3, 230}_1 ∨ -b^{3, 230}_0 ∨ false c in DIMACS: -7079 -7080 -7081 0 c i = 231 c -2+1 --> -1 c ( b^{3, 231}_2 ∧ b^{3, 231}_1 ∧ -b^{3, 231}_0 ∧ p_693) -> ( b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ b^{3, 232}_0) c in CNF: c -b^{3, 231}_2 ∨ -b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ -p_693 ∨ b^{3, 232}_2 c -b^{3, 231}_2 ∨ -b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ -p_693 ∨ -b^{3, 232}_1 c -b^{3, 231}_2 ∨ -b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ -p_693 ∨ b^{3, 232}_0 c in DIMACS: -7082 -7083 7084 -693 7085 0 -7082 -7083 7084 -693 -7086 0 -7082 -7083 7084 -693 7087 0 c -1+1 --> 0 c ( b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ b^{3, 231}_0 ∧ p_693) -> (-b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ -b^{3, 232}_0) c in CNF: c -b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ -p_693 ∨ -b^{3, 232}_2 c -b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ -p_693 ∨ -b^{3, 232}_1 c -b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ -p_693 ∨ -b^{3, 232}_0 c in DIMACS: -7082 7083 -7084 -693 -7085 0 -7082 7083 -7084 -693 -7086 0 -7082 7083 -7084 -693 -7087 0 c 0+1 --> 1 c (-b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ -b^{3, 231}_0 ∧ p_693) -> (-b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ b^{3, 232}_0) c in CNF: c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ -p_693 ∨ -b^{3, 232}_2 c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ -p_693 ∨ -b^{3, 232}_1 c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ -p_693 ∨ b^{3, 232}_0 c in DIMACS: 7082 7083 7084 -693 -7085 0 7082 7083 7084 -693 -7086 0 7082 7083 7084 -693 7087 0 c 1+1 --> 2 c (-b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ b^{3, 231}_0 ∧ p_693) -> (-b^{3, 232}_2 ∧ b^{3, 232}_1 ∧ -b^{3, 232}_0) c in CNF: c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ -p_693 ∨ -b^{3, 232}_2 c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ -p_693 ∨ b^{3, 232}_1 c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ -p_693 ∨ -b^{3, 232}_0 c in DIMACS: 7082 7083 -7084 -693 -7085 0 7082 7083 -7084 -693 7086 0 7082 7083 -7084 -693 -7087 0 c 2+1 --> break c (-b^{3, 231}_2 ∧ b^{3, 231}_1 ∧ -b^{3, 231}_0 ∧ p_693) -> break c in CNF: c b^{3, 231}_2 ∨ -b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ -p_693 ∨ break c in DIMACS: 7082 -7083 7084 -693 1162 0 c 2-1 --> 1 c (-b^{3, 231}_2 ∧ b^{3, 231}_1 ∧ -b^{3, 231}_0 ∧ -p_693) -> (-b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ b^{3, 232}_0) c in CNF: c b^{3, 231}_2 ∨ -b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ p_693 ∨ -b^{3, 232}_2 c b^{3, 231}_2 ∨ -b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ p_693 ∨ -b^{3, 232}_1 c b^{3, 231}_2 ∨ -b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ p_693 ∨ b^{3, 232}_0 c in DIMACS: 7082 -7083 7084 693 -7085 0 7082 -7083 7084 693 -7086 0 7082 -7083 7084 693 7087 0 c 1-1 --> 0 c (-b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ b^{3, 231}_0 ∧ -p_693) -> (-b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ -b^{3, 232}_0) c in CNF: c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ p_693 ∨ -b^{3, 232}_2 c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ p_693 ∨ -b^{3, 232}_1 c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ p_693 ∨ -b^{3, 232}_0 c in DIMACS: 7082 7083 -7084 693 -7085 0 7082 7083 -7084 693 -7086 0 7082 7083 -7084 693 -7087 0 c 0-1 --> -1 c (-b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ -b^{3, 231}_0 ∧ -p_693) -> ( b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ b^{3, 232}_0) c in CNF: c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ p_693 ∨ b^{3, 232}_2 c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ p_693 ∨ -b^{3, 232}_1 c b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ p_693 ∨ b^{3, 232}_0 c in DIMACS: 7082 7083 7084 693 7085 0 7082 7083 7084 693 -7086 0 7082 7083 7084 693 7087 0 c -1-1 --> -2 c ( b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ b^{3, 231}_0 ∧ -p_693) -> ( b^{3, 232}_2 ∧ b^{3, 232}_1 ∧ -b^{3, 232}_0) c in CNF: c -b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ p_693 ∨ b^{3, 232}_2 c -b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ p_693 ∨ b^{3, 232}_1 c -b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ p_693 ∨ -b^{3, 232}_0 c in DIMACS: -7082 7083 -7084 693 7085 0 -7082 7083 -7084 693 7086 0 -7082 7083 -7084 693 -7087 0 c -2-1 --> break c ( b^{3, 231}_2 ∧ b^{3, 231}_1 ∧ -b^{3, 231}_0 ∧ -p_693) -> break c in CNF: c -b^{3, 231}_2 ∨ -b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ p_693 ∨ break c in DIMACS: -7082 -7083 7084 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 231}_2 ∧ -b^{3, 231}_1 ∧ -b^{3, 231}_0 ∧ true) c in CNF: c -b^{3, 231}_2 ∨ b^{3, 231}_1 ∨ b^{3, 231}_0 ∨ false c in DIMACS: -7082 7083 7084 0 c 3 does not represent an automaton state. c -(-b^{3, 231}_2 ∧ b^{3, 231}_1 ∧ b^{3, 231}_0 ∧ true) c in CNF: c b^{3, 231}_2 ∨ -b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ false c in DIMACS: 7082 -7083 -7084 0 c -3 does not represent an automaton state. c -( b^{3, 231}_2 ∧ b^{3, 231}_1 ∧ b^{3, 231}_0 ∧ true) c in CNF: c -b^{3, 231}_2 ∨ -b^{3, 231}_1 ∨ -b^{3, 231}_0 ∨ false c in DIMACS: -7082 -7083 -7084 0 c i = 232 c -2+1 --> -1 c ( b^{3, 232}_2 ∧ b^{3, 232}_1 ∧ -b^{3, 232}_0 ∧ p_696) -> ( b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ b^{3, 233}_0) c in CNF: c -b^{3, 232}_2 ∨ -b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ -p_696 ∨ b^{3, 233}_2 c -b^{3, 232}_2 ∨ -b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ -p_696 ∨ -b^{3, 233}_1 c -b^{3, 232}_2 ∨ -b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ -p_696 ∨ b^{3, 233}_0 c in DIMACS: -7085 -7086 7087 -696 7088 0 -7085 -7086 7087 -696 -7089 0 -7085 -7086 7087 -696 7090 0 c -1+1 --> 0 c ( b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ b^{3, 232}_0 ∧ p_696) -> (-b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ -b^{3, 233}_0) c in CNF: c -b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ -p_696 ∨ -b^{3, 233}_2 c -b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ -p_696 ∨ -b^{3, 233}_1 c -b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ -p_696 ∨ -b^{3, 233}_0 c in DIMACS: -7085 7086 -7087 -696 -7088 0 -7085 7086 -7087 -696 -7089 0 -7085 7086 -7087 -696 -7090 0 c 0+1 --> 1 c (-b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ -b^{3, 232}_0 ∧ p_696) -> (-b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ b^{3, 233}_0) c in CNF: c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ -p_696 ∨ -b^{3, 233}_2 c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ -p_696 ∨ -b^{3, 233}_1 c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ -p_696 ∨ b^{3, 233}_0 c in DIMACS: 7085 7086 7087 -696 -7088 0 7085 7086 7087 -696 -7089 0 7085 7086 7087 -696 7090 0 c 1+1 --> 2 c (-b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ b^{3, 232}_0 ∧ p_696) -> (-b^{3, 233}_2 ∧ b^{3, 233}_1 ∧ -b^{3, 233}_0) c in CNF: c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ -p_696 ∨ -b^{3, 233}_2 c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ -p_696 ∨ b^{3, 233}_1 c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ -p_696 ∨ -b^{3, 233}_0 c in DIMACS: 7085 7086 -7087 -696 -7088 0 7085 7086 -7087 -696 7089 0 7085 7086 -7087 -696 -7090 0 c 2+1 --> break c (-b^{3, 232}_2 ∧ b^{3, 232}_1 ∧ -b^{3, 232}_0 ∧ p_696) -> break c in CNF: c b^{3, 232}_2 ∨ -b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ -p_696 ∨ break c in DIMACS: 7085 -7086 7087 -696 1162 0 c 2-1 --> 1 c (-b^{3, 232}_2 ∧ b^{3, 232}_1 ∧ -b^{3, 232}_0 ∧ -p_696) -> (-b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ b^{3, 233}_0) c in CNF: c b^{3, 232}_2 ∨ -b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ p_696 ∨ -b^{3, 233}_2 c b^{3, 232}_2 ∨ -b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ p_696 ∨ -b^{3, 233}_1 c b^{3, 232}_2 ∨ -b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ p_696 ∨ b^{3, 233}_0 c in DIMACS: 7085 -7086 7087 696 -7088 0 7085 -7086 7087 696 -7089 0 7085 -7086 7087 696 7090 0 c 1-1 --> 0 c (-b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ b^{3, 232}_0 ∧ -p_696) -> (-b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ -b^{3, 233}_0) c in CNF: c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ p_696 ∨ -b^{3, 233}_2 c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ p_696 ∨ -b^{3, 233}_1 c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ p_696 ∨ -b^{3, 233}_0 c in DIMACS: 7085 7086 -7087 696 -7088 0 7085 7086 -7087 696 -7089 0 7085 7086 -7087 696 -7090 0 c 0-1 --> -1 c (-b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ -b^{3, 232}_0 ∧ -p_696) -> ( b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ b^{3, 233}_0) c in CNF: c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ p_696 ∨ b^{3, 233}_2 c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ p_696 ∨ -b^{3, 233}_1 c b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ p_696 ∨ b^{3, 233}_0 c in DIMACS: 7085 7086 7087 696 7088 0 7085 7086 7087 696 -7089 0 7085 7086 7087 696 7090 0 c -1-1 --> -2 c ( b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ b^{3, 232}_0 ∧ -p_696) -> ( b^{3, 233}_2 ∧ b^{3, 233}_1 ∧ -b^{3, 233}_0) c in CNF: c -b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ p_696 ∨ b^{3, 233}_2 c -b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ p_696 ∨ b^{3, 233}_1 c -b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ p_696 ∨ -b^{3, 233}_0 c in DIMACS: -7085 7086 -7087 696 7088 0 -7085 7086 -7087 696 7089 0 -7085 7086 -7087 696 -7090 0 c -2-1 --> break c ( b^{3, 232}_2 ∧ b^{3, 232}_1 ∧ -b^{3, 232}_0 ∧ -p_696) -> break c in CNF: c -b^{3, 232}_2 ∨ -b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ p_696 ∨ break c in DIMACS: -7085 -7086 7087 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 232}_2 ∧ -b^{3, 232}_1 ∧ -b^{3, 232}_0 ∧ true) c in CNF: c -b^{3, 232}_2 ∨ b^{3, 232}_1 ∨ b^{3, 232}_0 ∨ false c in DIMACS: -7085 7086 7087 0 c 3 does not represent an automaton state. c -(-b^{3, 232}_2 ∧ b^{3, 232}_1 ∧ b^{3, 232}_0 ∧ true) c in CNF: c b^{3, 232}_2 ∨ -b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ false c in DIMACS: 7085 -7086 -7087 0 c -3 does not represent an automaton state. c -( b^{3, 232}_2 ∧ b^{3, 232}_1 ∧ b^{3, 232}_0 ∧ true) c in CNF: c -b^{3, 232}_2 ∨ -b^{3, 232}_1 ∨ -b^{3, 232}_0 ∨ false c in DIMACS: -7085 -7086 -7087 0 c i = 233 c -2+1 --> -1 c ( b^{3, 233}_2 ∧ b^{3, 233}_1 ∧ -b^{3, 233}_0 ∧ p_699) -> ( b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ b^{3, 234}_0) c in CNF: c -b^{3, 233}_2 ∨ -b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ -p_699 ∨ b^{3, 234}_2 c -b^{3, 233}_2 ∨ -b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ -p_699 ∨ -b^{3, 234}_1 c -b^{3, 233}_2 ∨ -b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ -p_699 ∨ b^{3, 234}_0 c in DIMACS: -7088 -7089 7090 -699 7091 0 -7088 -7089 7090 -699 -7092 0 -7088 -7089 7090 -699 7093 0 c -1+1 --> 0 c ( b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ b^{3, 233}_0 ∧ p_699) -> (-b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ -b^{3, 234}_0) c in CNF: c -b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ -p_699 ∨ -b^{3, 234}_2 c -b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ -p_699 ∨ -b^{3, 234}_1 c -b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ -p_699 ∨ -b^{3, 234}_0 c in DIMACS: -7088 7089 -7090 -699 -7091 0 -7088 7089 -7090 -699 -7092 0 -7088 7089 -7090 -699 -7093 0 c 0+1 --> 1 c (-b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ -b^{3, 233}_0 ∧ p_699) -> (-b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ b^{3, 234}_0) c in CNF: c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ -p_699 ∨ -b^{3, 234}_2 c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ -p_699 ∨ -b^{3, 234}_1 c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ -p_699 ∨ b^{3, 234}_0 c in DIMACS: 7088 7089 7090 -699 -7091 0 7088 7089 7090 -699 -7092 0 7088 7089 7090 -699 7093 0 c 1+1 --> 2 c (-b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ b^{3, 233}_0 ∧ p_699) -> (-b^{3, 234}_2 ∧ b^{3, 234}_1 ∧ -b^{3, 234}_0) c in CNF: c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ -p_699 ∨ -b^{3, 234}_2 c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ -p_699 ∨ b^{3, 234}_1 c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ -p_699 ∨ -b^{3, 234}_0 c in DIMACS: 7088 7089 -7090 -699 -7091 0 7088 7089 -7090 -699 7092 0 7088 7089 -7090 -699 -7093 0 c 2+1 --> break c (-b^{3, 233}_2 ∧ b^{3, 233}_1 ∧ -b^{3, 233}_0 ∧ p_699) -> break c in CNF: c b^{3, 233}_2 ∨ -b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ -p_699 ∨ break c in DIMACS: 7088 -7089 7090 -699 1162 0 c 2-1 --> 1 c (-b^{3, 233}_2 ∧ b^{3, 233}_1 ∧ -b^{3, 233}_0 ∧ -p_699) -> (-b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ b^{3, 234}_0) c in CNF: c b^{3, 233}_2 ∨ -b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ p_699 ∨ -b^{3, 234}_2 c b^{3, 233}_2 ∨ -b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ p_699 ∨ -b^{3, 234}_1 c b^{3, 233}_2 ∨ -b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ p_699 ∨ b^{3, 234}_0 c in DIMACS: 7088 -7089 7090 699 -7091 0 7088 -7089 7090 699 -7092 0 7088 -7089 7090 699 7093 0 c 1-1 --> 0 c (-b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ b^{3, 233}_0 ∧ -p_699) -> (-b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ -b^{3, 234}_0) c in CNF: c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ p_699 ∨ -b^{3, 234}_2 c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ p_699 ∨ -b^{3, 234}_1 c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ p_699 ∨ -b^{3, 234}_0 c in DIMACS: 7088 7089 -7090 699 -7091 0 7088 7089 -7090 699 -7092 0 7088 7089 -7090 699 -7093 0 c 0-1 --> -1 c (-b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ -b^{3, 233}_0 ∧ -p_699) -> ( b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ b^{3, 234}_0) c in CNF: c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ p_699 ∨ b^{3, 234}_2 c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ p_699 ∨ -b^{3, 234}_1 c b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ p_699 ∨ b^{3, 234}_0 c in DIMACS: 7088 7089 7090 699 7091 0 7088 7089 7090 699 -7092 0 7088 7089 7090 699 7093 0 c -1-1 --> -2 c ( b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ b^{3, 233}_0 ∧ -p_699) -> ( b^{3, 234}_2 ∧ b^{3, 234}_1 ∧ -b^{3, 234}_0) c in CNF: c -b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ p_699 ∨ b^{3, 234}_2 c -b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ p_699 ∨ b^{3, 234}_1 c -b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ p_699 ∨ -b^{3, 234}_0 c in DIMACS: -7088 7089 -7090 699 7091 0 -7088 7089 -7090 699 7092 0 -7088 7089 -7090 699 -7093 0 c -2-1 --> break c ( b^{3, 233}_2 ∧ b^{3, 233}_1 ∧ -b^{3, 233}_0 ∧ -p_699) -> break c in CNF: c -b^{3, 233}_2 ∨ -b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ p_699 ∨ break c in DIMACS: -7088 -7089 7090 699 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 233}_2 ∧ -b^{3, 233}_1 ∧ -b^{3, 233}_0 ∧ true) c in CNF: c -b^{3, 233}_2 ∨ b^{3, 233}_1 ∨ b^{3, 233}_0 ∨ false c in DIMACS: -7088 7089 7090 0 c 3 does not represent an automaton state. c -(-b^{3, 233}_2 ∧ b^{3, 233}_1 ∧ b^{3, 233}_0 ∧ true) c in CNF: c b^{3, 233}_2 ∨ -b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ false c in DIMACS: 7088 -7089 -7090 0 c -3 does not represent an automaton state. c -( b^{3, 233}_2 ∧ b^{3, 233}_1 ∧ b^{3, 233}_0 ∧ true) c in CNF: c -b^{3, 233}_2 ∨ -b^{3, 233}_1 ∨ -b^{3, 233}_0 ∨ false c in DIMACS: -7088 -7089 -7090 0 c i = 234 c -2+1 --> -1 c ( b^{3, 234}_2 ∧ b^{3, 234}_1 ∧ -b^{3, 234}_0 ∧ p_702) -> ( b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ b^{3, 235}_0) c in CNF: c -b^{3, 234}_2 ∨ -b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ -p_702 ∨ b^{3, 235}_2 c -b^{3, 234}_2 ∨ -b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ -p_702 ∨ -b^{3, 235}_1 c -b^{3, 234}_2 ∨ -b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ -p_702 ∨ b^{3, 235}_0 c in DIMACS: -7091 -7092 7093 -702 7094 0 -7091 -7092 7093 -702 -7095 0 -7091 -7092 7093 -702 7096 0 c -1+1 --> 0 c ( b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ b^{3, 234}_0 ∧ p_702) -> (-b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ -b^{3, 235}_0) c in CNF: c -b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ -p_702 ∨ -b^{3, 235}_2 c -b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ -p_702 ∨ -b^{3, 235}_1 c -b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ -p_702 ∨ -b^{3, 235}_0 c in DIMACS: -7091 7092 -7093 -702 -7094 0 -7091 7092 -7093 -702 -7095 0 -7091 7092 -7093 -702 -7096 0 c 0+1 --> 1 c (-b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ -b^{3, 234}_0 ∧ p_702) -> (-b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ b^{3, 235}_0) c in CNF: c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ -p_702 ∨ -b^{3, 235}_2 c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ -p_702 ∨ -b^{3, 235}_1 c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ -p_702 ∨ b^{3, 235}_0 c in DIMACS: 7091 7092 7093 -702 -7094 0 7091 7092 7093 -702 -7095 0 7091 7092 7093 -702 7096 0 c 1+1 --> 2 c (-b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ b^{3, 234}_0 ∧ p_702) -> (-b^{3, 235}_2 ∧ b^{3, 235}_1 ∧ -b^{3, 235}_0) c in CNF: c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ -p_702 ∨ -b^{3, 235}_2 c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ -p_702 ∨ b^{3, 235}_1 c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ -p_702 ∨ -b^{3, 235}_0 c in DIMACS: 7091 7092 -7093 -702 -7094 0 7091 7092 -7093 -702 7095 0 7091 7092 -7093 -702 -7096 0 c 2+1 --> break c (-b^{3, 234}_2 ∧ b^{3, 234}_1 ∧ -b^{3, 234}_0 ∧ p_702) -> break c in CNF: c b^{3, 234}_2 ∨ -b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ -p_702 ∨ break c in DIMACS: 7091 -7092 7093 -702 1162 0 c 2-1 --> 1 c (-b^{3, 234}_2 ∧ b^{3, 234}_1 ∧ -b^{3, 234}_0 ∧ -p_702) -> (-b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ b^{3, 235}_0) c in CNF: c b^{3, 234}_2 ∨ -b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ p_702 ∨ -b^{3, 235}_2 c b^{3, 234}_2 ∨ -b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ p_702 ∨ -b^{3, 235}_1 c b^{3, 234}_2 ∨ -b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ p_702 ∨ b^{3, 235}_0 c in DIMACS: 7091 -7092 7093 702 -7094 0 7091 -7092 7093 702 -7095 0 7091 -7092 7093 702 7096 0 c 1-1 --> 0 c (-b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ b^{3, 234}_0 ∧ -p_702) -> (-b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ -b^{3, 235}_0) c in CNF: c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ p_702 ∨ -b^{3, 235}_2 c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ p_702 ∨ -b^{3, 235}_1 c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ p_702 ∨ -b^{3, 235}_0 c in DIMACS: 7091 7092 -7093 702 -7094 0 7091 7092 -7093 702 -7095 0 7091 7092 -7093 702 -7096 0 c 0-1 --> -1 c (-b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ -b^{3, 234}_0 ∧ -p_702) -> ( b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ b^{3, 235}_0) c in CNF: c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ p_702 ∨ b^{3, 235}_2 c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ p_702 ∨ -b^{3, 235}_1 c b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ p_702 ∨ b^{3, 235}_0 c in DIMACS: 7091 7092 7093 702 7094 0 7091 7092 7093 702 -7095 0 7091 7092 7093 702 7096 0 c -1-1 --> -2 c ( b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ b^{3, 234}_0 ∧ -p_702) -> ( b^{3, 235}_2 ∧ b^{3, 235}_1 ∧ -b^{3, 235}_0) c in CNF: c -b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ p_702 ∨ b^{3, 235}_2 c -b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ p_702 ∨ b^{3, 235}_1 c -b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ p_702 ∨ -b^{3, 235}_0 c in DIMACS: -7091 7092 -7093 702 7094 0 -7091 7092 -7093 702 7095 0 -7091 7092 -7093 702 -7096 0 c -2-1 --> break c ( b^{3, 234}_2 ∧ b^{3, 234}_1 ∧ -b^{3, 234}_0 ∧ -p_702) -> break c in CNF: c -b^{3, 234}_2 ∨ -b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ p_702 ∨ break c in DIMACS: -7091 -7092 7093 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 234}_2 ∧ -b^{3, 234}_1 ∧ -b^{3, 234}_0 ∧ true) c in CNF: c -b^{3, 234}_2 ∨ b^{3, 234}_1 ∨ b^{3, 234}_0 ∨ false c in DIMACS: -7091 7092 7093 0 c 3 does not represent an automaton state. c -(-b^{3, 234}_2 ∧ b^{3, 234}_1 ∧ b^{3, 234}_0 ∧ true) c in CNF: c b^{3, 234}_2 ∨ -b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ false c in DIMACS: 7091 -7092 -7093 0 c -3 does not represent an automaton state. c -( b^{3, 234}_2 ∧ b^{3, 234}_1 ∧ b^{3, 234}_0 ∧ true) c in CNF: c -b^{3, 234}_2 ∨ -b^{3, 234}_1 ∨ -b^{3, 234}_0 ∨ false c in DIMACS: -7091 -7092 -7093 0 c i = 235 c -2+1 --> -1 c ( b^{3, 235}_2 ∧ b^{3, 235}_1 ∧ -b^{3, 235}_0 ∧ p_705) -> ( b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ b^{3, 236}_0) c in CNF: c -b^{3, 235}_2 ∨ -b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ -p_705 ∨ b^{3, 236}_2 c -b^{3, 235}_2 ∨ -b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ -p_705 ∨ -b^{3, 236}_1 c -b^{3, 235}_2 ∨ -b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ -p_705 ∨ b^{3, 236}_0 c in DIMACS: -7094 -7095 7096 -705 7097 0 -7094 -7095 7096 -705 -7098 0 -7094 -7095 7096 -705 7099 0 c -1+1 --> 0 c ( b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ b^{3, 235}_0 ∧ p_705) -> (-b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ -b^{3, 236}_0) c in CNF: c -b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ -p_705 ∨ -b^{3, 236}_2 c -b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ -p_705 ∨ -b^{3, 236}_1 c -b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ -p_705 ∨ -b^{3, 236}_0 c in DIMACS: -7094 7095 -7096 -705 -7097 0 -7094 7095 -7096 -705 -7098 0 -7094 7095 -7096 -705 -7099 0 c 0+1 --> 1 c (-b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ -b^{3, 235}_0 ∧ p_705) -> (-b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ b^{3, 236}_0) c in CNF: c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ -p_705 ∨ -b^{3, 236}_2 c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ -p_705 ∨ -b^{3, 236}_1 c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ -p_705 ∨ b^{3, 236}_0 c in DIMACS: 7094 7095 7096 -705 -7097 0 7094 7095 7096 -705 -7098 0 7094 7095 7096 -705 7099 0 c 1+1 --> 2 c (-b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ b^{3, 235}_0 ∧ p_705) -> (-b^{3, 236}_2 ∧ b^{3, 236}_1 ∧ -b^{3, 236}_0) c in CNF: c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ -p_705 ∨ -b^{3, 236}_2 c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ -p_705 ∨ b^{3, 236}_1 c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ -p_705 ∨ -b^{3, 236}_0 c in DIMACS: 7094 7095 -7096 -705 -7097 0 7094 7095 -7096 -705 7098 0 7094 7095 -7096 -705 -7099 0 c 2+1 --> break c (-b^{3, 235}_2 ∧ b^{3, 235}_1 ∧ -b^{3, 235}_0 ∧ p_705) -> break c in CNF: c b^{3, 235}_2 ∨ -b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ -p_705 ∨ break c in DIMACS: 7094 -7095 7096 -705 1162 0 c 2-1 --> 1 c (-b^{3, 235}_2 ∧ b^{3, 235}_1 ∧ -b^{3, 235}_0 ∧ -p_705) -> (-b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ b^{3, 236}_0) c in CNF: c b^{3, 235}_2 ∨ -b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ p_705 ∨ -b^{3, 236}_2 c b^{3, 235}_2 ∨ -b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ p_705 ∨ -b^{3, 236}_1 c b^{3, 235}_2 ∨ -b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ p_705 ∨ b^{3, 236}_0 c in DIMACS: 7094 -7095 7096 705 -7097 0 7094 -7095 7096 705 -7098 0 7094 -7095 7096 705 7099 0 c 1-1 --> 0 c (-b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ b^{3, 235}_0 ∧ -p_705) -> (-b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ -b^{3, 236}_0) c in CNF: c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ p_705 ∨ -b^{3, 236}_2 c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ p_705 ∨ -b^{3, 236}_1 c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ p_705 ∨ -b^{3, 236}_0 c in DIMACS: 7094 7095 -7096 705 -7097 0 7094 7095 -7096 705 -7098 0 7094 7095 -7096 705 -7099 0 c 0-1 --> -1 c (-b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ -b^{3, 235}_0 ∧ -p_705) -> ( b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ b^{3, 236}_0) c in CNF: c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ p_705 ∨ b^{3, 236}_2 c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ p_705 ∨ -b^{3, 236}_1 c b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ p_705 ∨ b^{3, 236}_0 c in DIMACS: 7094 7095 7096 705 7097 0 7094 7095 7096 705 -7098 0 7094 7095 7096 705 7099 0 c -1-1 --> -2 c ( b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ b^{3, 235}_0 ∧ -p_705) -> ( b^{3, 236}_2 ∧ b^{3, 236}_1 ∧ -b^{3, 236}_0) c in CNF: c -b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ p_705 ∨ b^{3, 236}_2 c -b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ p_705 ∨ b^{3, 236}_1 c -b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ p_705 ∨ -b^{3, 236}_0 c in DIMACS: -7094 7095 -7096 705 7097 0 -7094 7095 -7096 705 7098 0 -7094 7095 -7096 705 -7099 0 c -2-1 --> break c ( b^{3, 235}_2 ∧ b^{3, 235}_1 ∧ -b^{3, 235}_0 ∧ -p_705) -> break c in CNF: c -b^{3, 235}_2 ∨ -b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ p_705 ∨ break c in DIMACS: -7094 -7095 7096 705 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 235}_2 ∧ -b^{3, 235}_1 ∧ -b^{3, 235}_0 ∧ true) c in CNF: c -b^{3, 235}_2 ∨ b^{3, 235}_1 ∨ b^{3, 235}_0 ∨ false c in DIMACS: -7094 7095 7096 0 c 3 does not represent an automaton state. c -(-b^{3, 235}_2 ∧ b^{3, 235}_1 ∧ b^{3, 235}_0 ∧ true) c in CNF: c b^{3, 235}_2 ∨ -b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ false c in DIMACS: 7094 -7095 -7096 0 c -3 does not represent an automaton state. c -( b^{3, 235}_2 ∧ b^{3, 235}_1 ∧ b^{3, 235}_0 ∧ true) c in CNF: c -b^{3, 235}_2 ∨ -b^{3, 235}_1 ∨ -b^{3, 235}_0 ∨ false c in DIMACS: -7094 -7095 -7096 0 c i = 236 c -2+1 --> -1 c ( b^{3, 236}_2 ∧ b^{3, 236}_1 ∧ -b^{3, 236}_0 ∧ p_708) -> ( b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ b^{3, 237}_0) c in CNF: c -b^{3, 236}_2 ∨ -b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ -p_708 ∨ b^{3, 237}_2 c -b^{3, 236}_2 ∨ -b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ -p_708 ∨ -b^{3, 237}_1 c -b^{3, 236}_2 ∨ -b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ -p_708 ∨ b^{3, 237}_0 c in DIMACS: -7097 -7098 7099 -708 7100 0 -7097 -7098 7099 -708 -7101 0 -7097 -7098 7099 -708 7102 0 c -1+1 --> 0 c ( b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ b^{3, 236}_0 ∧ p_708) -> (-b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ -b^{3, 237}_0) c in CNF: c -b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ -p_708 ∨ -b^{3, 237}_2 c -b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ -p_708 ∨ -b^{3, 237}_1 c -b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ -p_708 ∨ -b^{3, 237}_0 c in DIMACS: -7097 7098 -7099 -708 -7100 0 -7097 7098 -7099 -708 -7101 0 -7097 7098 -7099 -708 -7102 0 c 0+1 --> 1 c (-b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ -b^{3, 236}_0 ∧ p_708) -> (-b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ b^{3, 237}_0) c in CNF: c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ -p_708 ∨ -b^{3, 237}_2 c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ -p_708 ∨ -b^{3, 237}_1 c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ -p_708 ∨ b^{3, 237}_0 c in DIMACS: 7097 7098 7099 -708 -7100 0 7097 7098 7099 -708 -7101 0 7097 7098 7099 -708 7102 0 c 1+1 --> 2 c (-b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ b^{3, 236}_0 ∧ p_708) -> (-b^{3, 237}_2 ∧ b^{3, 237}_1 ∧ -b^{3, 237}_0) c in CNF: c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ -p_708 ∨ -b^{3, 237}_2 c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ -p_708 ∨ b^{3, 237}_1 c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ -p_708 ∨ -b^{3, 237}_0 c in DIMACS: 7097 7098 -7099 -708 -7100 0 7097 7098 -7099 -708 7101 0 7097 7098 -7099 -708 -7102 0 c 2+1 --> break c (-b^{3, 236}_2 ∧ b^{3, 236}_1 ∧ -b^{3, 236}_0 ∧ p_708) -> break c in CNF: c b^{3, 236}_2 ∨ -b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ -p_708 ∨ break c in DIMACS: 7097 -7098 7099 -708 1162 0 c 2-1 --> 1 c (-b^{3, 236}_2 ∧ b^{3, 236}_1 ∧ -b^{3, 236}_0 ∧ -p_708) -> (-b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ b^{3, 237}_0) c in CNF: c b^{3, 236}_2 ∨ -b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ p_708 ∨ -b^{3, 237}_2 c b^{3, 236}_2 ∨ -b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ p_708 ∨ -b^{3, 237}_1 c b^{3, 236}_2 ∨ -b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ p_708 ∨ b^{3, 237}_0 c in DIMACS: 7097 -7098 7099 708 -7100 0 7097 -7098 7099 708 -7101 0 7097 -7098 7099 708 7102 0 c 1-1 --> 0 c (-b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ b^{3, 236}_0 ∧ -p_708) -> (-b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ -b^{3, 237}_0) c in CNF: c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ p_708 ∨ -b^{3, 237}_2 c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ p_708 ∨ -b^{3, 237}_1 c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ p_708 ∨ -b^{3, 237}_0 c in DIMACS: 7097 7098 -7099 708 -7100 0 7097 7098 -7099 708 -7101 0 7097 7098 -7099 708 -7102 0 c 0-1 --> -1 c (-b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ -b^{3, 236}_0 ∧ -p_708) -> ( b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ b^{3, 237}_0) c in CNF: c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ p_708 ∨ b^{3, 237}_2 c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ p_708 ∨ -b^{3, 237}_1 c b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ p_708 ∨ b^{3, 237}_0 c in DIMACS: 7097 7098 7099 708 7100 0 7097 7098 7099 708 -7101 0 7097 7098 7099 708 7102 0 c -1-1 --> -2 c ( b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ b^{3, 236}_0 ∧ -p_708) -> ( b^{3, 237}_2 ∧ b^{3, 237}_1 ∧ -b^{3, 237}_0) c in CNF: c -b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ p_708 ∨ b^{3, 237}_2 c -b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ p_708 ∨ b^{3, 237}_1 c -b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ p_708 ∨ -b^{3, 237}_0 c in DIMACS: -7097 7098 -7099 708 7100 0 -7097 7098 -7099 708 7101 0 -7097 7098 -7099 708 -7102 0 c -2-1 --> break c ( b^{3, 236}_2 ∧ b^{3, 236}_1 ∧ -b^{3, 236}_0 ∧ -p_708) -> break c in CNF: c -b^{3, 236}_2 ∨ -b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ p_708 ∨ break c in DIMACS: -7097 -7098 7099 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 236}_2 ∧ -b^{3, 236}_1 ∧ -b^{3, 236}_0 ∧ true) c in CNF: c -b^{3, 236}_2 ∨ b^{3, 236}_1 ∨ b^{3, 236}_0 ∨ false c in DIMACS: -7097 7098 7099 0 c 3 does not represent an automaton state. c -(-b^{3, 236}_2 ∧ b^{3, 236}_1 ∧ b^{3, 236}_0 ∧ true) c in CNF: c b^{3, 236}_2 ∨ -b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ false c in DIMACS: 7097 -7098 -7099 0 c -3 does not represent an automaton state. c -( b^{3, 236}_2 ∧ b^{3, 236}_1 ∧ b^{3, 236}_0 ∧ true) c in CNF: c -b^{3, 236}_2 ∨ -b^{3, 236}_1 ∨ -b^{3, 236}_0 ∨ false c in DIMACS: -7097 -7098 -7099 0 c i = 237 c -2+1 --> -1 c ( b^{3, 237}_2 ∧ b^{3, 237}_1 ∧ -b^{3, 237}_0 ∧ p_711) -> ( b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ b^{3, 238}_0) c in CNF: c -b^{3, 237}_2 ∨ -b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ -p_711 ∨ b^{3, 238}_2 c -b^{3, 237}_2 ∨ -b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ -p_711 ∨ -b^{3, 238}_1 c -b^{3, 237}_2 ∨ -b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ -p_711 ∨ b^{3, 238}_0 c in DIMACS: -7100 -7101 7102 -711 7103 0 -7100 -7101 7102 -711 -7104 0 -7100 -7101 7102 -711 7105 0 c -1+1 --> 0 c ( b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ b^{3, 237}_0 ∧ p_711) -> (-b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ -b^{3, 238}_0) c in CNF: c -b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ -p_711 ∨ -b^{3, 238}_2 c -b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ -p_711 ∨ -b^{3, 238}_1 c -b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ -p_711 ∨ -b^{3, 238}_0 c in DIMACS: -7100 7101 -7102 -711 -7103 0 -7100 7101 -7102 -711 -7104 0 -7100 7101 -7102 -711 -7105 0 c 0+1 --> 1 c (-b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ -b^{3, 237}_0 ∧ p_711) -> (-b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ b^{3, 238}_0) c in CNF: c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ -p_711 ∨ -b^{3, 238}_2 c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ -p_711 ∨ -b^{3, 238}_1 c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ -p_711 ∨ b^{3, 238}_0 c in DIMACS: 7100 7101 7102 -711 -7103 0 7100 7101 7102 -711 -7104 0 7100 7101 7102 -711 7105 0 c 1+1 --> 2 c (-b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ b^{3, 237}_0 ∧ p_711) -> (-b^{3, 238}_2 ∧ b^{3, 238}_1 ∧ -b^{3, 238}_0) c in CNF: c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ -p_711 ∨ -b^{3, 238}_2 c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ -p_711 ∨ b^{3, 238}_1 c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ -p_711 ∨ -b^{3, 238}_0 c in DIMACS: 7100 7101 -7102 -711 -7103 0 7100 7101 -7102 -711 7104 0 7100 7101 -7102 -711 -7105 0 c 2+1 --> break c (-b^{3, 237}_2 ∧ b^{3, 237}_1 ∧ -b^{3, 237}_0 ∧ p_711) -> break c in CNF: c b^{3, 237}_2 ∨ -b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ -p_711 ∨ break c in DIMACS: 7100 -7101 7102 -711 1162 0 c 2-1 --> 1 c (-b^{3, 237}_2 ∧ b^{3, 237}_1 ∧ -b^{3, 237}_0 ∧ -p_711) -> (-b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ b^{3, 238}_0) c in CNF: c b^{3, 237}_2 ∨ -b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ p_711 ∨ -b^{3, 238}_2 c b^{3, 237}_2 ∨ -b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ p_711 ∨ -b^{3, 238}_1 c b^{3, 237}_2 ∨ -b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ p_711 ∨ b^{3, 238}_0 c in DIMACS: 7100 -7101 7102 711 -7103 0 7100 -7101 7102 711 -7104 0 7100 -7101 7102 711 7105 0 c 1-1 --> 0 c (-b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ b^{3, 237}_0 ∧ -p_711) -> (-b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ -b^{3, 238}_0) c in CNF: c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ p_711 ∨ -b^{3, 238}_2 c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ p_711 ∨ -b^{3, 238}_1 c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ p_711 ∨ -b^{3, 238}_0 c in DIMACS: 7100 7101 -7102 711 -7103 0 7100 7101 -7102 711 -7104 0 7100 7101 -7102 711 -7105 0 c 0-1 --> -1 c (-b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ -b^{3, 237}_0 ∧ -p_711) -> ( b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ b^{3, 238}_0) c in CNF: c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ p_711 ∨ b^{3, 238}_2 c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ p_711 ∨ -b^{3, 238}_1 c b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ p_711 ∨ b^{3, 238}_0 c in DIMACS: 7100 7101 7102 711 7103 0 7100 7101 7102 711 -7104 0 7100 7101 7102 711 7105 0 c -1-1 --> -2 c ( b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ b^{3, 237}_0 ∧ -p_711) -> ( b^{3, 238}_2 ∧ b^{3, 238}_1 ∧ -b^{3, 238}_0) c in CNF: c -b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ p_711 ∨ b^{3, 238}_2 c -b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ p_711 ∨ b^{3, 238}_1 c -b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ p_711 ∨ -b^{3, 238}_0 c in DIMACS: -7100 7101 -7102 711 7103 0 -7100 7101 -7102 711 7104 0 -7100 7101 -7102 711 -7105 0 c -2-1 --> break c ( b^{3, 237}_2 ∧ b^{3, 237}_1 ∧ -b^{3, 237}_0 ∧ -p_711) -> break c in CNF: c -b^{3, 237}_2 ∨ -b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ p_711 ∨ break c in DIMACS: -7100 -7101 7102 711 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 237}_2 ∧ -b^{3, 237}_1 ∧ -b^{3, 237}_0 ∧ true) c in CNF: c -b^{3, 237}_2 ∨ b^{3, 237}_1 ∨ b^{3, 237}_0 ∨ false c in DIMACS: -7100 7101 7102 0 c 3 does not represent an automaton state. c -(-b^{3, 237}_2 ∧ b^{3, 237}_1 ∧ b^{3, 237}_0 ∧ true) c in CNF: c b^{3, 237}_2 ∨ -b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ false c in DIMACS: 7100 -7101 -7102 0 c -3 does not represent an automaton state. c -( b^{3, 237}_2 ∧ b^{3, 237}_1 ∧ b^{3, 237}_0 ∧ true) c in CNF: c -b^{3, 237}_2 ∨ -b^{3, 237}_1 ∨ -b^{3, 237}_0 ∨ false c in DIMACS: -7100 -7101 -7102 0 c i = 238 c -2+1 --> -1 c ( b^{3, 238}_2 ∧ b^{3, 238}_1 ∧ -b^{3, 238}_0 ∧ p_714) -> ( b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ b^{3, 239}_0) c in CNF: c -b^{3, 238}_2 ∨ -b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ -p_714 ∨ b^{3, 239}_2 c -b^{3, 238}_2 ∨ -b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ -p_714 ∨ -b^{3, 239}_1 c -b^{3, 238}_2 ∨ -b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ -p_714 ∨ b^{3, 239}_0 c in DIMACS: -7103 -7104 7105 -714 7106 0 -7103 -7104 7105 -714 -7107 0 -7103 -7104 7105 -714 7108 0 c -1+1 --> 0 c ( b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ b^{3, 238}_0 ∧ p_714) -> (-b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ -b^{3, 239}_0) c in CNF: c -b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ -p_714 ∨ -b^{3, 239}_2 c -b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ -p_714 ∨ -b^{3, 239}_1 c -b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ -p_714 ∨ -b^{3, 239}_0 c in DIMACS: -7103 7104 -7105 -714 -7106 0 -7103 7104 -7105 -714 -7107 0 -7103 7104 -7105 -714 -7108 0 c 0+1 --> 1 c (-b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ -b^{3, 238}_0 ∧ p_714) -> (-b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ b^{3, 239}_0) c in CNF: c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ -p_714 ∨ -b^{3, 239}_2 c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ -p_714 ∨ -b^{3, 239}_1 c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ -p_714 ∨ b^{3, 239}_0 c in DIMACS: 7103 7104 7105 -714 -7106 0 7103 7104 7105 -714 -7107 0 7103 7104 7105 -714 7108 0 c 1+1 --> 2 c (-b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ b^{3, 238}_0 ∧ p_714) -> (-b^{3, 239}_2 ∧ b^{3, 239}_1 ∧ -b^{3, 239}_0) c in CNF: c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ -p_714 ∨ -b^{3, 239}_2 c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ -p_714 ∨ b^{3, 239}_1 c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ -p_714 ∨ -b^{3, 239}_0 c in DIMACS: 7103 7104 -7105 -714 -7106 0 7103 7104 -7105 -714 7107 0 7103 7104 -7105 -714 -7108 0 c 2+1 --> break c (-b^{3, 238}_2 ∧ b^{3, 238}_1 ∧ -b^{3, 238}_0 ∧ p_714) -> break c in CNF: c b^{3, 238}_2 ∨ -b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ -p_714 ∨ break c in DIMACS: 7103 -7104 7105 -714 1162 0 c 2-1 --> 1 c (-b^{3, 238}_2 ∧ b^{3, 238}_1 ∧ -b^{3, 238}_0 ∧ -p_714) -> (-b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ b^{3, 239}_0) c in CNF: c b^{3, 238}_2 ∨ -b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ p_714 ∨ -b^{3, 239}_2 c b^{3, 238}_2 ∨ -b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ p_714 ∨ -b^{3, 239}_1 c b^{3, 238}_2 ∨ -b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ p_714 ∨ b^{3, 239}_0 c in DIMACS: 7103 -7104 7105 714 -7106 0 7103 -7104 7105 714 -7107 0 7103 -7104 7105 714 7108 0 c 1-1 --> 0 c (-b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ b^{3, 238}_0 ∧ -p_714) -> (-b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ -b^{3, 239}_0) c in CNF: c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ p_714 ∨ -b^{3, 239}_2 c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ p_714 ∨ -b^{3, 239}_1 c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ p_714 ∨ -b^{3, 239}_0 c in DIMACS: 7103 7104 -7105 714 -7106 0 7103 7104 -7105 714 -7107 0 7103 7104 -7105 714 -7108 0 c 0-1 --> -1 c (-b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ -b^{3, 238}_0 ∧ -p_714) -> ( b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ b^{3, 239}_0) c in CNF: c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ p_714 ∨ b^{3, 239}_2 c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ p_714 ∨ -b^{3, 239}_1 c b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ p_714 ∨ b^{3, 239}_0 c in DIMACS: 7103 7104 7105 714 7106 0 7103 7104 7105 714 -7107 0 7103 7104 7105 714 7108 0 c -1-1 --> -2 c ( b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ b^{3, 238}_0 ∧ -p_714) -> ( b^{3, 239}_2 ∧ b^{3, 239}_1 ∧ -b^{3, 239}_0) c in CNF: c -b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ p_714 ∨ b^{3, 239}_2 c -b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ p_714 ∨ b^{3, 239}_1 c -b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ p_714 ∨ -b^{3, 239}_0 c in DIMACS: -7103 7104 -7105 714 7106 0 -7103 7104 -7105 714 7107 0 -7103 7104 -7105 714 -7108 0 c -2-1 --> break c ( b^{3, 238}_2 ∧ b^{3, 238}_1 ∧ -b^{3, 238}_0 ∧ -p_714) -> break c in CNF: c -b^{3, 238}_2 ∨ -b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ p_714 ∨ break c in DIMACS: -7103 -7104 7105 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 238}_2 ∧ -b^{3, 238}_1 ∧ -b^{3, 238}_0 ∧ true) c in CNF: c -b^{3, 238}_2 ∨ b^{3, 238}_1 ∨ b^{3, 238}_0 ∨ false c in DIMACS: -7103 7104 7105 0 c 3 does not represent an automaton state. c -(-b^{3, 238}_2 ∧ b^{3, 238}_1 ∧ b^{3, 238}_0 ∧ true) c in CNF: c b^{3, 238}_2 ∨ -b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ false c in DIMACS: 7103 -7104 -7105 0 c -3 does not represent an automaton state. c -( b^{3, 238}_2 ∧ b^{3, 238}_1 ∧ b^{3, 238}_0 ∧ true) c in CNF: c -b^{3, 238}_2 ∨ -b^{3, 238}_1 ∨ -b^{3, 238}_0 ∨ false c in DIMACS: -7103 -7104 -7105 0 c i = 239 c -2+1 --> -1 c ( b^{3, 239}_2 ∧ b^{3, 239}_1 ∧ -b^{3, 239}_0 ∧ p_717) -> ( b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ b^{3, 240}_0) c in CNF: c -b^{3, 239}_2 ∨ -b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ -p_717 ∨ b^{3, 240}_2 c -b^{3, 239}_2 ∨ -b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ -p_717 ∨ -b^{3, 240}_1 c -b^{3, 239}_2 ∨ -b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ -p_717 ∨ b^{3, 240}_0 c in DIMACS: -7106 -7107 7108 -717 7109 0 -7106 -7107 7108 -717 -7110 0 -7106 -7107 7108 -717 7111 0 c -1+1 --> 0 c ( b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ b^{3, 239}_0 ∧ p_717) -> (-b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ -b^{3, 240}_0) c in CNF: c -b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ -p_717 ∨ -b^{3, 240}_2 c -b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ -p_717 ∨ -b^{3, 240}_1 c -b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ -p_717 ∨ -b^{3, 240}_0 c in DIMACS: -7106 7107 -7108 -717 -7109 0 -7106 7107 -7108 -717 -7110 0 -7106 7107 -7108 -717 -7111 0 c 0+1 --> 1 c (-b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ -b^{3, 239}_0 ∧ p_717) -> (-b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ b^{3, 240}_0) c in CNF: c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ -p_717 ∨ -b^{3, 240}_2 c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ -p_717 ∨ -b^{3, 240}_1 c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ -p_717 ∨ b^{3, 240}_0 c in DIMACS: 7106 7107 7108 -717 -7109 0 7106 7107 7108 -717 -7110 0 7106 7107 7108 -717 7111 0 c 1+1 --> 2 c (-b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ b^{3, 239}_0 ∧ p_717) -> (-b^{3, 240}_2 ∧ b^{3, 240}_1 ∧ -b^{3, 240}_0) c in CNF: c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ -p_717 ∨ -b^{3, 240}_2 c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ -p_717 ∨ b^{3, 240}_1 c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ -p_717 ∨ -b^{3, 240}_0 c in DIMACS: 7106 7107 -7108 -717 -7109 0 7106 7107 -7108 -717 7110 0 7106 7107 -7108 -717 -7111 0 c 2+1 --> break c (-b^{3, 239}_2 ∧ b^{3, 239}_1 ∧ -b^{3, 239}_0 ∧ p_717) -> break c in CNF: c b^{3, 239}_2 ∨ -b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ -p_717 ∨ break c in DIMACS: 7106 -7107 7108 -717 1162 0 c 2-1 --> 1 c (-b^{3, 239}_2 ∧ b^{3, 239}_1 ∧ -b^{3, 239}_0 ∧ -p_717) -> (-b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ b^{3, 240}_0) c in CNF: c b^{3, 239}_2 ∨ -b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ p_717 ∨ -b^{3, 240}_2 c b^{3, 239}_2 ∨ -b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ p_717 ∨ -b^{3, 240}_1 c b^{3, 239}_2 ∨ -b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ p_717 ∨ b^{3, 240}_0 c in DIMACS: 7106 -7107 7108 717 -7109 0 7106 -7107 7108 717 -7110 0 7106 -7107 7108 717 7111 0 c 1-1 --> 0 c (-b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ b^{3, 239}_0 ∧ -p_717) -> (-b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ -b^{3, 240}_0) c in CNF: c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ p_717 ∨ -b^{3, 240}_2 c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ p_717 ∨ -b^{3, 240}_1 c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ p_717 ∨ -b^{3, 240}_0 c in DIMACS: 7106 7107 -7108 717 -7109 0 7106 7107 -7108 717 -7110 0 7106 7107 -7108 717 -7111 0 c 0-1 --> -1 c (-b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ -b^{3, 239}_0 ∧ -p_717) -> ( b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ b^{3, 240}_0) c in CNF: c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ p_717 ∨ b^{3, 240}_2 c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ p_717 ∨ -b^{3, 240}_1 c b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ p_717 ∨ b^{3, 240}_0 c in DIMACS: 7106 7107 7108 717 7109 0 7106 7107 7108 717 -7110 0 7106 7107 7108 717 7111 0 c -1-1 --> -2 c ( b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ b^{3, 239}_0 ∧ -p_717) -> ( b^{3, 240}_2 ∧ b^{3, 240}_1 ∧ -b^{3, 240}_0) c in CNF: c -b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ p_717 ∨ b^{3, 240}_2 c -b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ p_717 ∨ b^{3, 240}_1 c -b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ p_717 ∨ -b^{3, 240}_0 c in DIMACS: -7106 7107 -7108 717 7109 0 -7106 7107 -7108 717 7110 0 -7106 7107 -7108 717 -7111 0 c -2-1 --> break c ( b^{3, 239}_2 ∧ b^{3, 239}_1 ∧ -b^{3, 239}_0 ∧ -p_717) -> break c in CNF: c -b^{3, 239}_2 ∨ -b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ p_717 ∨ break c in DIMACS: -7106 -7107 7108 717 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 239}_2 ∧ -b^{3, 239}_1 ∧ -b^{3, 239}_0 ∧ true) c in CNF: c -b^{3, 239}_2 ∨ b^{3, 239}_1 ∨ b^{3, 239}_0 ∨ false c in DIMACS: -7106 7107 7108 0 c 3 does not represent an automaton state. c -(-b^{3, 239}_2 ∧ b^{3, 239}_1 ∧ b^{3, 239}_0 ∧ true) c in CNF: c b^{3, 239}_2 ∨ -b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ false c in DIMACS: 7106 -7107 -7108 0 c -3 does not represent an automaton state. c -( b^{3, 239}_2 ∧ b^{3, 239}_1 ∧ b^{3, 239}_0 ∧ true) c in CNF: c -b^{3, 239}_2 ∨ -b^{3, 239}_1 ∨ -b^{3, 239}_0 ∨ false c in DIMACS: -7106 -7107 -7108 0 c i = 240 c -2+1 --> -1 c ( b^{3, 240}_2 ∧ b^{3, 240}_1 ∧ -b^{3, 240}_0 ∧ p_720) -> ( b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ b^{3, 241}_0) c in CNF: c -b^{3, 240}_2 ∨ -b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ -p_720 ∨ b^{3, 241}_2 c -b^{3, 240}_2 ∨ -b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ -p_720 ∨ -b^{3, 241}_1 c -b^{3, 240}_2 ∨ -b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ -p_720 ∨ b^{3, 241}_0 c in DIMACS: -7109 -7110 7111 -720 7112 0 -7109 -7110 7111 -720 -7113 0 -7109 -7110 7111 -720 7114 0 c -1+1 --> 0 c ( b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ b^{3, 240}_0 ∧ p_720) -> (-b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ -b^{3, 241}_0) c in CNF: c -b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ -p_720 ∨ -b^{3, 241}_2 c -b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ -p_720 ∨ -b^{3, 241}_1 c -b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ -p_720 ∨ -b^{3, 241}_0 c in DIMACS: -7109 7110 -7111 -720 -7112 0 -7109 7110 -7111 -720 -7113 0 -7109 7110 -7111 -720 -7114 0 c 0+1 --> 1 c (-b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ -b^{3, 240}_0 ∧ p_720) -> (-b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ b^{3, 241}_0) c in CNF: c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ -p_720 ∨ -b^{3, 241}_2 c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ -p_720 ∨ -b^{3, 241}_1 c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ -p_720 ∨ b^{3, 241}_0 c in DIMACS: 7109 7110 7111 -720 -7112 0 7109 7110 7111 -720 -7113 0 7109 7110 7111 -720 7114 0 c 1+1 --> 2 c (-b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ b^{3, 240}_0 ∧ p_720) -> (-b^{3, 241}_2 ∧ b^{3, 241}_1 ∧ -b^{3, 241}_0) c in CNF: c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ -p_720 ∨ -b^{3, 241}_2 c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ -p_720 ∨ b^{3, 241}_1 c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ -p_720 ∨ -b^{3, 241}_0 c in DIMACS: 7109 7110 -7111 -720 -7112 0 7109 7110 -7111 -720 7113 0 7109 7110 -7111 -720 -7114 0 c 2+1 --> break c (-b^{3, 240}_2 ∧ b^{3, 240}_1 ∧ -b^{3, 240}_0 ∧ p_720) -> break c in CNF: c b^{3, 240}_2 ∨ -b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ -p_720 ∨ break c in DIMACS: 7109 -7110 7111 -720 1162 0 c 2-1 --> 1 c (-b^{3, 240}_2 ∧ b^{3, 240}_1 ∧ -b^{3, 240}_0 ∧ -p_720) -> (-b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ b^{3, 241}_0) c in CNF: c b^{3, 240}_2 ∨ -b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ p_720 ∨ -b^{3, 241}_2 c b^{3, 240}_2 ∨ -b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ p_720 ∨ -b^{3, 241}_1 c b^{3, 240}_2 ∨ -b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ p_720 ∨ b^{3, 241}_0 c in DIMACS: 7109 -7110 7111 720 -7112 0 7109 -7110 7111 720 -7113 0 7109 -7110 7111 720 7114 0 c 1-1 --> 0 c (-b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ b^{3, 240}_0 ∧ -p_720) -> (-b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ -b^{3, 241}_0) c in CNF: c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ p_720 ∨ -b^{3, 241}_2 c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ p_720 ∨ -b^{3, 241}_1 c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ p_720 ∨ -b^{3, 241}_0 c in DIMACS: 7109 7110 -7111 720 -7112 0 7109 7110 -7111 720 -7113 0 7109 7110 -7111 720 -7114 0 c 0-1 --> -1 c (-b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ -b^{3, 240}_0 ∧ -p_720) -> ( b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ b^{3, 241}_0) c in CNF: c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ p_720 ∨ b^{3, 241}_2 c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ p_720 ∨ -b^{3, 241}_1 c b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ p_720 ∨ b^{3, 241}_0 c in DIMACS: 7109 7110 7111 720 7112 0 7109 7110 7111 720 -7113 0 7109 7110 7111 720 7114 0 c -1-1 --> -2 c ( b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ b^{3, 240}_0 ∧ -p_720) -> ( b^{3, 241}_2 ∧ b^{3, 241}_1 ∧ -b^{3, 241}_0) c in CNF: c -b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ p_720 ∨ b^{3, 241}_2 c -b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ p_720 ∨ b^{3, 241}_1 c -b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ p_720 ∨ -b^{3, 241}_0 c in DIMACS: -7109 7110 -7111 720 7112 0 -7109 7110 -7111 720 7113 0 -7109 7110 -7111 720 -7114 0 c -2-1 --> break c ( b^{3, 240}_2 ∧ b^{3, 240}_1 ∧ -b^{3, 240}_0 ∧ -p_720) -> break c in CNF: c -b^{3, 240}_2 ∨ -b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ p_720 ∨ break c in DIMACS: -7109 -7110 7111 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 240}_2 ∧ -b^{3, 240}_1 ∧ -b^{3, 240}_0 ∧ true) c in CNF: c -b^{3, 240}_2 ∨ b^{3, 240}_1 ∨ b^{3, 240}_0 ∨ false c in DIMACS: -7109 7110 7111 0 c 3 does not represent an automaton state. c -(-b^{3, 240}_2 ∧ b^{3, 240}_1 ∧ b^{3, 240}_0 ∧ true) c in CNF: c b^{3, 240}_2 ∨ -b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ false c in DIMACS: 7109 -7110 -7111 0 c -3 does not represent an automaton state. c -( b^{3, 240}_2 ∧ b^{3, 240}_1 ∧ b^{3, 240}_0 ∧ true) c in CNF: c -b^{3, 240}_2 ∨ -b^{3, 240}_1 ∨ -b^{3, 240}_0 ∨ false c in DIMACS: -7109 -7110 -7111 0 c i = 241 c -2+1 --> -1 c ( b^{3, 241}_2 ∧ b^{3, 241}_1 ∧ -b^{3, 241}_0 ∧ p_723) -> ( b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ b^{3, 242}_0) c in CNF: c -b^{3, 241}_2 ∨ -b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ -p_723 ∨ b^{3, 242}_2 c -b^{3, 241}_2 ∨ -b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ -p_723 ∨ -b^{3, 242}_1 c -b^{3, 241}_2 ∨ -b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ -p_723 ∨ b^{3, 242}_0 c in DIMACS: -7112 -7113 7114 -723 7115 0 -7112 -7113 7114 -723 -7116 0 -7112 -7113 7114 -723 7117 0 c -1+1 --> 0 c ( b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ b^{3, 241}_0 ∧ p_723) -> (-b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ -b^{3, 242}_0) c in CNF: c -b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ -p_723 ∨ -b^{3, 242}_2 c -b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ -p_723 ∨ -b^{3, 242}_1 c -b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ -p_723 ∨ -b^{3, 242}_0 c in DIMACS: -7112 7113 -7114 -723 -7115 0 -7112 7113 -7114 -723 -7116 0 -7112 7113 -7114 -723 -7117 0 c 0+1 --> 1 c (-b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ -b^{3, 241}_0 ∧ p_723) -> (-b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ b^{3, 242}_0) c in CNF: c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ -p_723 ∨ -b^{3, 242}_2 c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ -p_723 ∨ -b^{3, 242}_1 c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ -p_723 ∨ b^{3, 242}_0 c in DIMACS: 7112 7113 7114 -723 -7115 0 7112 7113 7114 -723 -7116 0 7112 7113 7114 -723 7117 0 c 1+1 --> 2 c (-b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ b^{3, 241}_0 ∧ p_723) -> (-b^{3, 242}_2 ∧ b^{3, 242}_1 ∧ -b^{3, 242}_0) c in CNF: c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ -p_723 ∨ -b^{3, 242}_2 c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ -p_723 ∨ b^{3, 242}_1 c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ -p_723 ∨ -b^{3, 242}_0 c in DIMACS: 7112 7113 -7114 -723 -7115 0 7112 7113 -7114 -723 7116 0 7112 7113 -7114 -723 -7117 0 c 2+1 --> break c (-b^{3, 241}_2 ∧ b^{3, 241}_1 ∧ -b^{3, 241}_0 ∧ p_723) -> break c in CNF: c b^{3, 241}_2 ∨ -b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ -p_723 ∨ break c in DIMACS: 7112 -7113 7114 -723 1162 0 c 2-1 --> 1 c (-b^{3, 241}_2 ∧ b^{3, 241}_1 ∧ -b^{3, 241}_0 ∧ -p_723) -> (-b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ b^{3, 242}_0) c in CNF: c b^{3, 241}_2 ∨ -b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ p_723 ∨ -b^{3, 242}_2 c b^{3, 241}_2 ∨ -b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ p_723 ∨ -b^{3, 242}_1 c b^{3, 241}_2 ∨ -b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ p_723 ∨ b^{3, 242}_0 c in DIMACS: 7112 -7113 7114 723 -7115 0 7112 -7113 7114 723 -7116 0 7112 -7113 7114 723 7117 0 c 1-1 --> 0 c (-b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ b^{3, 241}_0 ∧ -p_723) -> (-b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ -b^{3, 242}_0) c in CNF: c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ p_723 ∨ -b^{3, 242}_2 c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ p_723 ∨ -b^{3, 242}_1 c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ p_723 ∨ -b^{3, 242}_0 c in DIMACS: 7112 7113 -7114 723 -7115 0 7112 7113 -7114 723 -7116 0 7112 7113 -7114 723 -7117 0 c 0-1 --> -1 c (-b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ -b^{3, 241}_0 ∧ -p_723) -> ( b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ b^{3, 242}_0) c in CNF: c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ p_723 ∨ b^{3, 242}_2 c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ p_723 ∨ -b^{3, 242}_1 c b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ p_723 ∨ b^{3, 242}_0 c in DIMACS: 7112 7113 7114 723 7115 0 7112 7113 7114 723 -7116 0 7112 7113 7114 723 7117 0 c -1-1 --> -2 c ( b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ b^{3, 241}_0 ∧ -p_723) -> ( b^{3, 242}_2 ∧ b^{3, 242}_1 ∧ -b^{3, 242}_0) c in CNF: c -b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ p_723 ∨ b^{3, 242}_2 c -b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ p_723 ∨ b^{3, 242}_1 c -b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ p_723 ∨ -b^{3, 242}_0 c in DIMACS: -7112 7113 -7114 723 7115 0 -7112 7113 -7114 723 7116 0 -7112 7113 -7114 723 -7117 0 c -2-1 --> break c ( b^{3, 241}_2 ∧ b^{3, 241}_1 ∧ -b^{3, 241}_0 ∧ -p_723) -> break c in CNF: c -b^{3, 241}_2 ∨ -b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ p_723 ∨ break c in DIMACS: -7112 -7113 7114 723 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 241}_2 ∧ -b^{3, 241}_1 ∧ -b^{3, 241}_0 ∧ true) c in CNF: c -b^{3, 241}_2 ∨ b^{3, 241}_1 ∨ b^{3, 241}_0 ∨ false c in DIMACS: -7112 7113 7114 0 c 3 does not represent an automaton state. c -(-b^{3, 241}_2 ∧ b^{3, 241}_1 ∧ b^{3, 241}_0 ∧ true) c in CNF: c b^{3, 241}_2 ∨ -b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ false c in DIMACS: 7112 -7113 -7114 0 c -3 does not represent an automaton state. c -( b^{3, 241}_2 ∧ b^{3, 241}_1 ∧ b^{3, 241}_0 ∧ true) c in CNF: c -b^{3, 241}_2 ∨ -b^{3, 241}_1 ∨ -b^{3, 241}_0 ∨ false c in DIMACS: -7112 -7113 -7114 0 c i = 242 c -2+1 --> -1 c ( b^{3, 242}_2 ∧ b^{3, 242}_1 ∧ -b^{3, 242}_0 ∧ p_726) -> ( b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ b^{3, 243}_0) c in CNF: c -b^{3, 242}_2 ∨ -b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ -p_726 ∨ b^{3, 243}_2 c -b^{3, 242}_2 ∨ -b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ -p_726 ∨ -b^{3, 243}_1 c -b^{3, 242}_2 ∨ -b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ -p_726 ∨ b^{3, 243}_0 c in DIMACS: -7115 -7116 7117 -726 7118 0 -7115 -7116 7117 -726 -7119 0 -7115 -7116 7117 -726 7120 0 c -1+1 --> 0 c ( b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ b^{3, 242}_0 ∧ p_726) -> (-b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ -b^{3, 243}_0) c in CNF: c -b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ -p_726 ∨ -b^{3, 243}_2 c -b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ -p_726 ∨ -b^{3, 243}_1 c -b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ -p_726 ∨ -b^{3, 243}_0 c in DIMACS: -7115 7116 -7117 -726 -7118 0 -7115 7116 -7117 -726 -7119 0 -7115 7116 -7117 -726 -7120 0 c 0+1 --> 1 c (-b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ -b^{3, 242}_0 ∧ p_726) -> (-b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ b^{3, 243}_0) c in CNF: c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ -p_726 ∨ -b^{3, 243}_2 c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ -p_726 ∨ -b^{3, 243}_1 c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ -p_726 ∨ b^{3, 243}_0 c in DIMACS: 7115 7116 7117 -726 -7118 0 7115 7116 7117 -726 -7119 0 7115 7116 7117 -726 7120 0 c 1+1 --> 2 c (-b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ b^{3, 242}_0 ∧ p_726) -> (-b^{3, 243}_2 ∧ b^{3, 243}_1 ∧ -b^{3, 243}_0) c in CNF: c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ -p_726 ∨ -b^{3, 243}_2 c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ -p_726 ∨ b^{3, 243}_1 c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ -p_726 ∨ -b^{3, 243}_0 c in DIMACS: 7115 7116 -7117 -726 -7118 0 7115 7116 -7117 -726 7119 0 7115 7116 -7117 -726 -7120 0 c 2+1 --> break c (-b^{3, 242}_2 ∧ b^{3, 242}_1 ∧ -b^{3, 242}_0 ∧ p_726) -> break c in CNF: c b^{3, 242}_2 ∨ -b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ -p_726 ∨ break c in DIMACS: 7115 -7116 7117 -726 1162 0 c 2-1 --> 1 c (-b^{3, 242}_2 ∧ b^{3, 242}_1 ∧ -b^{3, 242}_0 ∧ -p_726) -> (-b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ b^{3, 243}_0) c in CNF: c b^{3, 242}_2 ∨ -b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ p_726 ∨ -b^{3, 243}_2 c b^{3, 242}_2 ∨ -b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ p_726 ∨ -b^{3, 243}_1 c b^{3, 242}_2 ∨ -b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ p_726 ∨ b^{3, 243}_0 c in DIMACS: 7115 -7116 7117 726 -7118 0 7115 -7116 7117 726 -7119 0 7115 -7116 7117 726 7120 0 c 1-1 --> 0 c (-b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ b^{3, 242}_0 ∧ -p_726) -> (-b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ -b^{3, 243}_0) c in CNF: c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ p_726 ∨ -b^{3, 243}_2 c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ p_726 ∨ -b^{3, 243}_1 c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ p_726 ∨ -b^{3, 243}_0 c in DIMACS: 7115 7116 -7117 726 -7118 0 7115 7116 -7117 726 -7119 0 7115 7116 -7117 726 -7120 0 c 0-1 --> -1 c (-b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ -b^{3, 242}_0 ∧ -p_726) -> ( b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ b^{3, 243}_0) c in CNF: c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ p_726 ∨ b^{3, 243}_2 c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ p_726 ∨ -b^{3, 243}_1 c b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ p_726 ∨ b^{3, 243}_0 c in DIMACS: 7115 7116 7117 726 7118 0 7115 7116 7117 726 -7119 0 7115 7116 7117 726 7120 0 c -1-1 --> -2 c ( b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ b^{3, 242}_0 ∧ -p_726) -> ( b^{3, 243}_2 ∧ b^{3, 243}_1 ∧ -b^{3, 243}_0) c in CNF: c -b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ p_726 ∨ b^{3, 243}_2 c -b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ p_726 ∨ b^{3, 243}_1 c -b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ p_726 ∨ -b^{3, 243}_0 c in DIMACS: -7115 7116 -7117 726 7118 0 -7115 7116 -7117 726 7119 0 -7115 7116 -7117 726 -7120 0 c -2-1 --> break c ( b^{3, 242}_2 ∧ b^{3, 242}_1 ∧ -b^{3, 242}_0 ∧ -p_726) -> break c in CNF: c -b^{3, 242}_2 ∨ -b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ p_726 ∨ break c in DIMACS: -7115 -7116 7117 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 242}_2 ∧ -b^{3, 242}_1 ∧ -b^{3, 242}_0 ∧ true) c in CNF: c -b^{3, 242}_2 ∨ b^{3, 242}_1 ∨ b^{3, 242}_0 ∨ false c in DIMACS: -7115 7116 7117 0 c 3 does not represent an automaton state. c -(-b^{3, 242}_2 ∧ b^{3, 242}_1 ∧ b^{3, 242}_0 ∧ true) c in CNF: c b^{3, 242}_2 ∨ -b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ false c in DIMACS: 7115 -7116 -7117 0 c -3 does not represent an automaton state. c -( b^{3, 242}_2 ∧ b^{3, 242}_1 ∧ b^{3, 242}_0 ∧ true) c in CNF: c -b^{3, 242}_2 ∨ -b^{3, 242}_1 ∨ -b^{3, 242}_0 ∨ false c in DIMACS: -7115 -7116 -7117 0 c i = 243 c -2+1 --> -1 c ( b^{3, 243}_2 ∧ b^{3, 243}_1 ∧ -b^{3, 243}_0 ∧ p_729) -> ( b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ b^{3, 244}_0) c in CNF: c -b^{3, 243}_2 ∨ -b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ -p_729 ∨ b^{3, 244}_2 c -b^{3, 243}_2 ∨ -b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ -p_729 ∨ -b^{3, 244}_1 c -b^{3, 243}_2 ∨ -b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ -p_729 ∨ b^{3, 244}_0 c in DIMACS: -7118 -7119 7120 -729 7121 0 -7118 -7119 7120 -729 -7122 0 -7118 -7119 7120 -729 7123 0 c -1+1 --> 0 c ( b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ b^{3, 243}_0 ∧ p_729) -> (-b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ -b^{3, 244}_0) c in CNF: c -b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ -p_729 ∨ -b^{3, 244}_2 c -b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ -p_729 ∨ -b^{3, 244}_1 c -b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ -p_729 ∨ -b^{3, 244}_0 c in DIMACS: -7118 7119 -7120 -729 -7121 0 -7118 7119 -7120 -729 -7122 0 -7118 7119 -7120 -729 -7123 0 c 0+1 --> 1 c (-b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ -b^{3, 243}_0 ∧ p_729) -> (-b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ b^{3, 244}_0) c in CNF: c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ -p_729 ∨ -b^{3, 244}_2 c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ -p_729 ∨ -b^{3, 244}_1 c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ -p_729 ∨ b^{3, 244}_0 c in DIMACS: 7118 7119 7120 -729 -7121 0 7118 7119 7120 -729 -7122 0 7118 7119 7120 -729 7123 0 c 1+1 --> 2 c (-b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ b^{3, 243}_0 ∧ p_729) -> (-b^{3, 244}_2 ∧ b^{3, 244}_1 ∧ -b^{3, 244}_0) c in CNF: c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ -p_729 ∨ -b^{3, 244}_2 c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ -p_729 ∨ b^{3, 244}_1 c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ -p_729 ∨ -b^{3, 244}_0 c in DIMACS: 7118 7119 -7120 -729 -7121 0 7118 7119 -7120 -729 7122 0 7118 7119 -7120 -729 -7123 0 c 2+1 --> break c (-b^{3, 243}_2 ∧ b^{3, 243}_1 ∧ -b^{3, 243}_0 ∧ p_729) -> break c in CNF: c b^{3, 243}_2 ∨ -b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ -p_729 ∨ break c in DIMACS: 7118 -7119 7120 -729 1162 0 c 2-1 --> 1 c (-b^{3, 243}_2 ∧ b^{3, 243}_1 ∧ -b^{3, 243}_0 ∧ -p_729) -> (-b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ b^{3, 244}_0) c in CNF: c b^{3, 243}_2 ∨ -b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ p_729 ∨ -b^{3, 244}_2 c b^{3, 243}_2 ∨ -b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ p_729 ∨ -b^{3, 244}_1 c b^{3, 243}_2 ∨ -b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ p_729 ∨ b^{3, 244}_0 c in DIMACS: 7118 -7119 7120 729 -7121 0 7118 -7119 7120 729 -7122 0 7118 -7119 7120 729 7123 0 c 1-1 --> 0 c (-b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ b^{3, 243}_0 ∧ -p_729) -> (-b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ -b^{3, 244}_0) c in CNF: c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ p_729 ∨ -b^{3, 244}_2 c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ p_729 ∨ -b^{3, 244}_1 c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ p_729 ∨ -b^{3, 244}_0 c in DIMACS: 7118 7119 -7120 729 -7121 0 7118 7119 -7120 729 -7122 0 7118 7119 -7120 729 -7123 0 c 0-1 --> -1 c (-b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ -b^{3, 243}_0 ∧ -p_729) -> ( b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ b^{3, 244}_0) c in CNF: c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ p_729 ∨ b^{3, 244}_2 c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ p_729 ∨ -b^{3, 244}_1 c b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ p_729 ∨ b^{3, 244}_0 c in DIMACS: 7118 7119 7120 729 7121 0 7118 7119 7120 729 -7122 0 7118 7119 7120 729 7123 0 c -1-1 --> -2 c ( b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ b^{3, 243}_0 ∧ -p_729) -> ( b^{3, 244}_2 ∧ b^{3, 244}_1 ∧ -b^{3, 244}_0) c in CNF: c -b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ p_729 ∨ b^{3, 244}_2 c -b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ p_729 ∨ b^{3, 244}_1 c -b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ p_729 ∨ -b^{3, 244}_0 c in DIMACS: -7118 7119 -7120 729 7121 0 -7118 7119 -7120 729 7122 0 -7118 7119 -7120 729 -7123 0 c -2-1 --> break c ( b^{3, 243}_2 ∧ b^{3, 243}_1 ∧ -b^{3, 243}_0 ∧ -p_729) -> break c in CNF: c -b^{3, 243}_2 ∨ -b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ p_729 ∨ break c in DIMACS: -7118 -7119 7120 729 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 243}_2 ∧ -b^{3, 243}_1 ∧ -b^{3, 243}_0 ∧ true) c in CNF: c -b^{3, 243}_2 ∨ b^{3, 243}_1 ∨ b^{3, 243}_0 ∨ false c in DIMACS: -7118 7119 7120 0 c 3 does not represent an automaton state. c -(-b^{3, 243}_2 ∧ b^{3, 243}_1 ∧ b^{3, 243}_0 ∧ true) c in CNF: c b^{3, 243}_2 ∨ -b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ false c in DIMACS: 7118 -7119 -7120 0 c -3 does not represent an automaton state. c -( b^{3, 243}_2 ∧ b^{3, 243}_1 ∧ b^{3, 243}_0 ∧ true) c in CNF: c -b^{3, 243}_2 ∨ -b^{3, 243}_1 ∨ -b^{3, 243}_0 ∨ false c in DIMACS: -7118 -7119 -7120 0 c i = 244 c -2+1 --> -1 c ( b^{3, 244}_2 ∧ b^{3, 244}_1 ∧ -b^{3, 244}_0 ∧ p_732) -> ( b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ b^{3, 245}_0) c in CNF: c -b^{3, 244}_2 ∨ -b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ -p_732 ∨ b^{3, 245}_2 c -b^{3, 244}_2 ∨ -b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ -p_732 ∨ -b^{3, 245}_1 c -b^{3, 244}_2 ∨ -b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ -p_732 ∨ b^{3, 245}_0 c in DIMACS: -7121 -7122 7123 -732 7124 0 -7121 -7122 7123 -732 -7125 0 -7121 -7122 7123 -732 7126 0 c -1+1 --> 0 c ( b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ b^{3, 244}_0 ∧ p_732) -> (-b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ -b^{3, 245}_0) c in CNF: c -b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ -p_732 ∨ -b^{3, 245}_2 c -b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ -p_732 ∨ -b^{3, 245}_1 c -b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ -p_732 ∨ -b^{3, 245}_0 c in DIMACS: -7121 7122 -7123 -732 -7124 0 -7121 7122 -7123 -732 -7125 0 -7121 7122 -7123 -732 -7126 0 c 0+1 --> 1 c (-b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ -b^{3, 244}_0 ∧ p_732) -> (-b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ b^{3, 245}_0) c in CNF: c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ -p_732 ∨ -b^{3, 245}_2 c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ -p_732 ∨ -b^{3, 245}_1 c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ -p_732 ∨ b^{3, 245}_0 c in DIMACS: 7121 7122 7123 -732 -7124 0 7121 7122 7123 -732 -7125 0 7121 7122 7123 -732 7126 0 c 1+1 --> 2 c (-b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ b^{3, 244}_0 ∧ p_732) -> (-b^{3, 245}_2 ∧ b^{3, 245}_1 ∧ -b^{3, 245}_0) c in CNF: c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ -p_732 ∨ -b^{3, 245}_2 c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ -p_732 ∨ b^{3, 245}_1 c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ -p_732 ∨ -b^{3, 245}_0 c in DIMACS: 7121 7122 -7123 -732 -7124 0 7121 7122 -7123 -732 7125 0 7121 7122 -7123 -732 -7126 0 c 2+1 --> break c (-b^{3, 244}_2 ∧ b^{3, 244}_1 ∧ -b^{3, 244}_0 ∧ p_732) -> break c in CNF: c b^{3, 244}_2 ∨ -b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ -p_732 ∨ break c in DIMACS: 7121 -7122 7123 -732 1162 0 c 2-1 --> 1 c (-b^{3, 244}_2 ∧ b^{3, 244}_1 ∧ -b^{3, 244}_0 ∧ -p_732) -> (-b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ b^{3, 245}_0) c in CNF: c b^{3, 244}_2 ∨ -b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ p_732 ∨ -b^{3, 245}_2 c b^{3, 244}_2 ∨ -b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ p_732 ∨ -b^{3, 245}_1 c b^{3, 244}_2 ∨ -b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ p_732 ∨ b^{3, 245}_0 c in DIMACS: 7121 -7122 7123 732 -7124 0 7121 -7122 7123 732 -7125 0 7121 -7122 7123 732 7126 0 c 1-1 --> 0 c (-b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ b^{3, 244}_0 ∧ -p_732) -> (-b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ -b^{3, 245}_0) c in CNF: c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ p_732 ∨ -b^{3, 245}_2 c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ p_732 ∨ -b^{3, 245}_1 c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ p_732 ∨ -b^{3, 245}_0 c in DIMACS: 7121 7122 -7123 732 -7124 0 7121 7122 -7123 732 -7125 0 7121 7122 -7123 732 -7126 0 c 0-1 --> -1 c (-b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ -b^{3, 244}_0 ∧ -p_732) -> ( b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ b^{3, 245}_0) c in CNF: c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ p_732 ∨ b^{3, 245}_2 c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ p_732 ∨ -b^{3, 245}_1 c b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ p_732 ∨ b^{3, 245}_0 c in DIMACS: 7121 7122 7123 732 7124 0 7121 7122 7123 732 -7125 0 7121 7122 7123 732 7126 0 c -1-1 --> -2 c ( b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ b^{3, 244}_0 ∧ -p_732) -> ( b^{3, 245}_2 ∧ b^{3, 245}_1 ∧ -b^{3, 245}_0) c in CNF: c -b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ p_732 ∨ b^{3, 245}_2 c -b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ p_732 ∨ b^{3, 245}_1 c -b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ p_732 ∨ -b^{3, 245}_0 c in DIMACS: -7121 7122 -7123 732 7124 0 -7121 7122 -7123 732 7125 0 -7121 7122 -7123 732 -7126 0 c -2-1 --> break c ( b^{3, 244}_2 ∧ b^{3, 244}_1 ∧ -b^{3, 244}_0 ∧ -p_732) -> break c in CNF: c -b^{3, 244}_2 ∨ -b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ p_732 ∨ break c in DIMACS: -7121 -7122 7123 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 244}_2 ∧ -b^{3, 244}_1 ∧ -b^{3, 244}_0 ∧ true) c in CNF: c -b^{3, 244}_2 ∨ b^{3, 244}_1 ∨ b^{3, 244}_0 ∨ false c in DIMACS: -7121 7122 7123 0 c 3 does not represent an automaton state. c -(-b^{3, 244}_2 ∧ b^{3, 244}_1 ∧ b^{3, 244}_0 ∧ true) c in CNF: c b^{3, 244}_2 ∨ -b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ false c in DIMACS: 7121 -7122 -7123 0 c -3 does not represent an automaton state. c -( b^{3, 244}_2 ∧ b^{3, 244}_1 ∧ b^{3, 244}_0 ∧ true) c in CNF: c -b^{3, 244}_2 ∨ -b^{3, 244}_1 ∨ -b^{3, 244}_0 ∨ false c in DIMACS: -7121 -7122 -7123 0 c i = 245 c -2+1 --> -1 c ( b^{3, 245}_2 ∧ b^{3, 245}_1 ∧ -b^{3, 245}_0 ∧ p_735) -> ( b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ b^{3, 246}_0) c in CNF: c -b^{3, 245}_2 ∨ -b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ -p_735 ∨ b^{3, 246}_2 c -b^{3, 245}_2 ∨ -b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ -p_735 ∨ -b^{3, 246}_1 c -b^{3, 245}_2 ∨ -b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ -p_735 ∨ b^{3, 246}_0 c in DIMACS: -7124 -7125 7126 -735 7127 0 -7124 -7125 7126 -735 -7128 0 -7124 -7125 7126 -735 7129 0 c -1+1 --> 0 c ( b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ b^{3, 245}_0 ∧ p_735) -> (-b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ -b^{3, 246}_0) c in CNF: c -b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ -p_735 ∨ -b^{3, 246}_2 c -b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ -p_735 ∨ -b^{3, 246}_1 c -b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ -p_735 ∨ -b^{3, 246}_0 c in DIMACS: -7124 7125 -7126 -735 -7127 0 -7124 7125 -7126 -735 -7128 0 -7124 7125 -7126 -735 -7129 0 c 0+1 --> 1 c (-b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ -b^{3, 245}_0 ∧ p_735) -> (-b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ b^{3, 246}_0) c in CNF: c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ -p_735 ∨ -b^{3, 246}_2 c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ -p_735 ∨ -b^{3, 246}_1 c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ -p_735 ∨ b^{3, 246}_0 c in DIMACS: 7124 7125 7126 -735 -7127 0 7124 7125 7126 -735 -7128 0 7124 7125 7126 -735 7129 0 c 1+1 --> 2 c (-b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ b^{3, 245}_0 ∧ p_735) -> (-b^{3, 246}_2 ∧ b^{3, 246}_1 ∧ -b^{3, 246}_0) c in CNF: c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ -p_735 ∨ -b^{3, 246}_2 c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ -p_735 ∨ b^{3, 246}_1 c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ -p_735 ∨ -b^{3, 246}_0 c in DIMACS: 7124 7125 -7126 -735 -7127 0 7124 7125 -7126 -735 7128 0 7124 7125 -7126 -735 -7129 0 c 2+1 --> break c (-b^{3, 245}_2 ∧ b^{3, 245}_1 ∧ -b^{3, 245}_0 ∧ p_735) -> break c in CNF: c b^{3, 245}_2 ∨ -b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ -p_735 ∨ break c in DIMACS: 7124 -7125 7126 -735 1162 0 c 2-1 --> 1 c (-b^{3, 245}_2 ∧ b^{3, 245}_1 ∧ -b^{3, 245}_0 ∧ -p_735) -> (-b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ b^{3, 246}_0) c in CNF: c b^{3, 245}_2 ∨ -b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ p_735 ∨ -b^{3, 246}_2 c b^{3, 245}_2 ∨ -b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ p_735 ∨ -b^{3, 246}_1 c b^{3, 245}_2 ∨ -b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ p_735 ∨ b^{3, 246}_0 c in DIMACS: 7124 -7125 7126 735 -7127 0 7124 -7125 7126 735 -7128 0 7124 -7125 7126 735 7129 0 c 1-1 --> 0 c (-b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ b^{3, 245}_0 ∧ -p_735) -> (-b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ -b^{3, 246}_0) c in CNF: c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ p_735 ∨ -b^{3, 246}_2 c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ p_735 ∨ -b^{3, 246}_1 c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ p_735 ∨ -b^{3, 246}_0 c in DIMACS: 7124 7125 -7126 735 -7127 0 7124 7125 -7126 735 -7128 0 7124 7125 -7126 735 -7129 0 c 0-1 --> -1 c (-b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ -b^{3, 245}_0 ∧ -p_735) -> ( b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ b^{3, 246}_0) c in CNF: c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ p_735 ∨ b^{3, 246}_2 c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ p_735 ∨ -b^{3, 246}_1 c b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ p_735 ∨ b^{3, 246}_0 c in DIMACS: 7124 7125 7126 735 7127 0 7124 7125 7126 735 -7128 0 7124 7125 7126 735 7129 0 c -1-1 --> -2 c ( b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ b^{3, 245}_0 ∧ -p_735) -> ( b^{3, 246}_2 ∧ b^{3, 246}_1 ∧ -b^{3, 246}_0) c in CNF: c -b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ p_735 ∨ b^{3, 246}_2 c -b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ p_735 ∨ b^{3, 246}_1 c -b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ p_735 ∨ -b^{3, 246}_0 c in DIMACS: -7124 7125 -7126 735 7127 0 -7124 7125 -7126 735 7128 0 -7124 7125 -7126 735 -7129 0 c -2-1 --> break c ( b^{3, 245}_2 ∧ b^{3, 245}_1 ∧ -b^{3, 245}_0 ∧ -p_735) -> break c in CNF: c -b^{3, 245}_2 ∨ -b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ p_735 ∨ break c in DIMACS: -7124 -7125 7126 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 245}_2 ∧ -b^{3, 245}_1 ∧ -b^{3, 245}_0 ∧ true) c in CNF: c -b^{3, 245}_2 ∨ b^{3, 245}_1 ∨ b^{3, 245}_0 ∨ false c in DIMACS: -7124 7125 7126 0 c 3 does not represent an automaton state. c -(-b^{3, 245}_2 ∧ b^{3, 245}_1 ∧ b^{3, 245}_0 ∧ true) c in CNF: c b^{3, 245}_2 ∨ -b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ false c in DIMACS: 7124 -7125 -7126 0 c -3 does not represent an automaton state. c -( b^{3, 245}_2 ∧ b^{3, 245}_1 ∧ b^{3, 245}_0 ∧ true) c in CNF: c -b^{3, 245}_2 ∨ -b^{3, 245}_1 ∨ -b^{3, 245}_0 ∨ false c in DIMACS: -7124 -7125 -7126 0 c i = 246 c -2+1 --> -1 c ( b^{3, 246}_2 ∧ b^{3, 246}_1 ∧ -b^{3, 246}_0 ∧ p_738) -> ( b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ b^{3, 247}_0) c in CNF: c -b^{3, 246}_2 ∨ -b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ -p_738 ∨ b^{3, 247}_2 c -b^{3, 246}_2 ∨ -b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ -p_738 ∨ -b^{3, 247}_1 c -b^{3, 246}_2 ∨ -b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ -p_738 ∨ b^{3, 247}_0 c in DIMACS: -7127 -7128 7129 -738 7130 0 -7127 -7128 7129 -738 -7131 0 -7127 -7128 7129 -738 7132 0 c -1+1 --> 0 c ( b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ b^{3, 246}_0 ∧ p_738) -> (-b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ -b^{3, 247}_0) c in CNF: c -b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ -p_738 ∨ -b^{3, 247}_2 c -b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ -p_738 ∨ -b^{3, 247}_1 c -b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ -p_738 ∨ -b^{3, 247}_0 c in DIMACS: -7127 7128 -7129 -738 -7130 0 -7127 7128 -7129 -738 -7131 0 -7127 7128 -7129 -738 -7132 0 c 0+1 --> 1 c (-b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ -b^{3, 246}_0 ∧ p_738) -> (-b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ b^{3, 247}_0) c in CNF: c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ -p_738 ∨ -b^{3, 247}_2 c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ -p_738 ∨ -b^{3, 247}_1 c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ -p_738 ∨ b^{3, 247}_0 c in DIMACS: 7127 7128 7129 -738 -7130 0 7127 7128 7129 -738 -7131 0 7127 7128 7129 -738 7132 0 c 1+1 --> 2 c (-b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ b^{3, 246}_0 ∧ p_738) -> (-b^{3, 247}_2 ∧ b^{3, 247}_1 ∧ -b^{3, 247}_0) c in CNF: c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ -p_738 ∨ -b^{3, 247}_2 c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ -p_738 ∨ b^{3, 247}_1 c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ -p_738 ∨ -b^{3, 247}_0 c in DIMACS: 7127 7128 -7129 -738 -7130 0 7127 7128 -7129 -738 7131 0 7127 7128 -7129 -738 -7132 0 c 2+1 --> break c (-b^{3, 246}_2 ∧ b^{3, 246}_1 ∧ -b^{3, 246}_0 ∧ p_738) -> break c in CNF: c b^{3, 246}_2 ∨ -b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ -p_738 ∨ break c in DIMACS: 7127 -7128 7129 -738 1162 0 c 2-1 --> 1 c (-b^{3, 246}_2 ∧ b^{3, 246}_1 ∧ -b^{3, 246}_0 ∧ -p_738) -> (-b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ b^{3, 247}_0) c in CNF: c b^{3, 246}_2 ∨ -b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ p_738 ∨ -b^{3, 247}_2 c b^{3, 246}_2 ∨ -b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ p_738 ∨ -b^{3, 247}_1 c b^{3, 246}_2 ∨ -b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ p_738 ∨ b^{3, 247}_0 c in DIMACS: 7127 -7128 7129 738 -7130 0 7127 -7128 7129 738 -7131 0 7127 -7128 7129 738 7132 0 c 1-1 --> 0 c (-b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ b^{3, 246}_0 ∧ -p_738) -> (-b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ -b^{3, 247}_0) c in CNF: c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ p_738 ∨ -b^{3, 247}_2 c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ p_738 ∨ -b^{3, 247}_1 c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ p_738 ∨ -b^{3, 247}_0 c in DIMACS: 7127 7128 -7129 738 -7130 0 7127 7128 -7129 738 -7131 0 7127 7128 -7129 738 -7132 0 c 0-1 --> -1 c (-b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ -b^{3, 246}_0 ∧ -p_738) -> ( b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ b^{3, 247}_0) c in CNF: c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ p_738 ∨ b^{3, 247}_2 c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ p_738 ∨ -b^{3, 247}_1 c b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ p_738 ∨ b^{3, 247}_0 c in DIMACS: 7127 7128 7129 738 7130 0 7127 7128 7129 738 -7131 0 7127 7128 7129 738 7132 0 c -1-1 --> -2 c ( b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ b^{3, 246}_0 ∧ -p_738) -> ( b^{3, 247}_2 ∧ b^{3, 247}_1 ∧ -b^{3, 247}_0) c in CNF: c -b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ p_738 ∨ b^{3, 247}_2 c -b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ p_738 ∨ b^{3, 247}_1 c -b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ p_738 ∨ -b^{3, 247}_0 c in DIMACS: -7127 7128 -7129 738 7130 0 -7127 7128 -7129 738 7131 0 -7127 7128 -7129 738 -7132 0 c -2-1 --> break c ( b^{3, 246}_2 ∧ b^{3, 246}_1 ∧ -b^{3, 246}_0 ∧ -p_738) -> break c in CNF: c -b^{3, 246}_2 ∨ -b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ p_738 ∨ break c in DIMACS: -7127 -7128 7129 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 246}_2 ∧ -b^{3, 246}_1 ∧ -b^{3, 246}_0 ∧ true) c in CNF: c -b^{3, 246}_2 ∨ b^{3, 246}_1 ∨ b^{3, 246}_0 ∨ false c in DIMACS: -7127 7128 7129 0 c 3 does not represent an automaton state. c -(-b^{3, 246}_2 ∧ b^{3, 246}_1 ∧ b^{3, 246}_0 ∧ true) c in CNF: c b^{3, 246}_2 ∨ -b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ false c in DIMACS: 7127 -7128 -7129 0 c -3 does not represent an automaton state. c -( b^{3, 246}_2 ∧ b^{3, 246}_1 ∧ b^{3, 246}_0 ∧ true) c in CNF: c -b^{3, 246}_2 ∨ -b^{3, 246}_1 ∨ -b^{3, 246}_0 ∨ false c in DIMACS: -7127 -7128 -7129 0 c i = 247 c -2+1 --> -1 c ( b^{3, 247}_2 ∧ b^{3, 247}_1 ∧ -b^{3, 247}_0 ∧ p_741) -> ( b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ b^{3, 248}_0) c in CNF: c -b^{3, 247}_2 ∨ -b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ -p_741 ∨ b^{3, 248}_2 c -b^{3, 247}_2 ∨ -b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ -p_741 ∨ -b^{3, 248}_1 c -b^{3, 247}_2 ∨ -b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ -p_741 ∨ b^{3, 248}_0 c in DIMACS: -7130 -7131 7132 -741 7133 0 -7130 -7131 7132 -741 -7134 0 -7130 -7131 7132 -741 7135 0 c -1+1 --> 0 c ( b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ b^{3, 247}_0 ∧ p_741) -> (-b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ -b^{3, 248}_0) c in CNF: c -b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ -p_741 ∨ -b^{3, 248}_2 c -b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ -p_741 ∨ -b^{3, 248}_1 c -b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ -p_741 ∨ -b^{3, 248}_0 c in DIMACS: -7130 7131 -7132 -741 -7133 0 -7130 7131 -7132 -741 -7134 0 -7130 7131 -7132 -741 -7135 0 c 0+1 --> 1 c (-b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ -b^{3, 247}_0 ∧ p_741) -> (-b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ b^{3, 248}_0) c in CNF: c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ -p_741 ∨ -b^{3, 248}_2 c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ -p_741 ∨ -b^{3, 248}_1 c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ -p_741 ∨ b^{3, 248}_0 c in DIMACS: 7130 7131 7132 -741 -7133 0 7130 7131 7132 -741 -7134 0 7130 7131 7132 -741 7135 0 c 1+1 --> 2 c (-b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ b^{3, 247}_0 ∧ p_741) -> (-b^{3, 248}_2 ∧ b^{3, 248}_1 ∧ -b^{3, 248}_0) c in CNF: c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ -p_741 ∨ -b^{3, 248}_2 c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ -p_741 ∨ b^{3, 248}_1 c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ -p_741 ∨ -b^{3, 248}_0 c in DIMACS: 7130 7131 -7132 -741 -7133 0 7130 7131 -7132 -741 7134 0 7130 7131 -7132 -741 -7135 0 c 2+1 --> break c (-b^{3, 247}_2 ∧ b^{3, 247}_1 ∧ -b^{3, 247}_0 ∧ p_741) -> break c in CNF: c b^{3, 247}_2 ∨ -b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ -p_741 ∨ break c in DIMACS: 7130 -7131 7132 -741 1162 0 c 2-1 --> 1 c (-b^{3, 247}_2 ∧ b^{3, 247}_1 ∧ -b^{3, 247}_0 ∧ -p_741) -> (-b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ b^{3, 248}_0) c in CNF: c b^{3, 247}_2 ∨ -b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ p_741 ∨ -b^{3, 248}_2 c b^{3, 247}_2 ∨ -b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ p_741 ∨ -b^{3, 248}_1 c b^{3, 247}_2 ∨ -b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ p_741 ∨ b^{3, 248}_0 c in DIMACS: 7130 -7131 7132 741 -7133 0 7130 -7131 7132 741 -7134 0 7130 -7131 7132 741 7135 0 c 1-1 --> 0 c (-b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ b^{3, 247}_0 ∧ -p_741) -> (-b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ -b^{3, 248}_0) c in CNF: c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ p_741 ∨ -b^{3, 248}_2 c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ p_741 ∨ -b^{3, 248}_1 c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ p_741 ∨ -b^{3, 248}_0 c in DIMACS: 7130 7131 -7132 741 -7133 0 7130 7131 -7132 741 -7134 0 7130 7131 -7132 741 -7135 0 c 0-1 --> -1 c (-b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ -b^{3, 247}_0 ∧ -p_741) -> ( b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ b^{3, 248}_0) c in CNF: c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ p_741 ∨ b^{3, 248}_2 c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ p_741 ∨ -b^{3, 248}_1 c b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ p_741 ∨ b^{3, 248}_0 c in DIMACS: 7130 7131 7132 741 7133 0 7130 7131 7132 741 -7134 0 7130 7131 7132 741 7135 0 c -1-1 --> -2 c ( b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ b^{3, 247}_0 ∧ -p_741) -> ( b^{3, 248}_2 ∧ b^{3, 248}_1 ∧ -b^{3, 248}_0) c in CNF: c -b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ p_741 ∨ b^{3, 248}_2 c -b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ p_741 ∨ b^{3, 248}_1 c -b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ p_741 ∨ -b^{3, 248}_0 c in DIMACS: -7130 7131 -7132 741 7133 0 -7130 7131 -7132 741 7134 0 -7130 7131 -7132 741 -7135 0 c -2-1 --> break c ( b^{3, 247}_2 ∧ b^{3, 247}_1 ∧ -b^{3, 247}_0 ∧ -p_741) -> break c in CNF: c -b^{3, 247}_2 ∨ -b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ p_741 ∨ break c in DIMACS: -7130 -7131 7132 741 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 247}_2 ∧ -b^{3, 247}_1 ∧ -b^{3, 247}_0 ∧ true) c in CNF: c -b^{3, 247}_2 ∨ b^{3, 247}_1 ∨ b^{3, 247}_0 ∨ false c in DIMACS: -7130 7131 7132 0 c 3 does not represent an automaton state. c -(-b^{3, 247}_2 ∧ b^{3, 247}_1 ∧ b^{3, 247}_0 ∧ true) c in CNF: c b^{3, 247}_2 ∨ -b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ false c in DIMACS: 7130 -7131 -7132 0 c -3 does not represent an automaton state. c -( b^{3, 247}_2 ∧ b^{3, 247}_1 ∧ b^{3, 247}_0 ∧ true) c in CNF: c -b^{3, 247}_2 ∨ -b^{3, 247}_1 ∨ -b^{3, 247}_0 ∨ false c in DIMACS: -7130 -7131 -7132 0 c i = 248 c -2+1 --> -1 c ( b^{3, 248}_2 ∧ b^{3, 248}_1 ∧ -b^{3, 248}_0 ∧ p_744) -> ( b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ b^{3, 249}_0) c in CNF: c -b^{3, 248}_2 ∨ -b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ -p_744 ∨ b^{3, 249}_2 c -b^{3, 248}_2 ∨ -b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ -p_744 ∨ -b^{3, 249}_1 c -b^{3, 248}_2 ∨ -b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ -p_744 ∨ b^{3, 249}_0 c in DIMACS: -7133 -7134 7135 -744 7136 0 -7133 -7134 7135 -744 -7137 0 -7133 -7134 7135 -744 7138 0 c -1+1 --> 0 c ( b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ b^{3, 248}_0 ∧ p_744) -> (-b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ -b^{3, 249}_0) c in CNF: c -b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ -p_744 ∨ -b^{3, 249}_2 c -b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ -p_744 ∨ -b^{3, 249}_1 c -b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ -p_744 ∨ -b^{3, 249}_0 c in DIMACS: -7133 7134 -7135 -744 -7136 0 -7133 7134 -7135 -744 -7137 0 -7133 7134 -7135 -744 -7138 0 c 0+1 --> 1 c (-b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ -b^{3, 248}_0 ∧ p_744) -> (-b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ b^{3, 249}_0) c in CNF: c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ -p_744 ∨ -b^{3, 249}_2 c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ -p_744 ∨ -b^{3, 249}_1 c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ -p_744 ∨ b^{3, 249}_0 c in DIMACS: 7133 7134 7135 -744 -7136 0 7133 7134 7135 -744 -7137 0 7133 7134 7135 -744 7138 0 c 1+1 --> 2 c (-b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ b^{3, 248}_0 ∧ p_744) -> (-b^{3, 249}_2 ∧ b^{3, 249}_1 ∧ -b^{3, 249}_0) c in CNF: c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ -p_744 ∨ -b^{3, 249}_2 c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ -p_744 ∨ b^{3, 249}_1 c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ -p_744 ∨ -b^{3, 249}_0 c in DIMACS: 7133 7134 -7135 -744 -7136 0 7133 7134 -7135 -744 7137 0 7133 7134 -7135 -744 -7138 0 c 2+1 --> break c (-b^{3, 248}_2 ∧ b^{3, 248}_1 ∧ -b^{3, 248}_0 ∧ p_744) -> break c in CNF: c b^{3, 248}_2 ∨ -b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ -p_744 ∨ break c in DIMACS: 7133 -7134 7135 -744 1162 0 c 2-1 --> 1 c (-b^{3, 248}_2 ∧ b^{3, 248}_1 ∧ -b^{3, 248}_0 ∧ -p_744) -> (-b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ b^{3, 249}_0) c in CNF: c b^{3, 248}_2 ∨ -b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ p_744 ∨ -b^{3, 249}_2 c b^{3, 248}_2 ∨ -b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ p_744 ∨ -b^{3, 249}_1 c b^{3, 248}_2 ∨ -b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ p_744 ∨ b^{3, 249}_0 c in DIMACS: 7133 -7134 7135 744 -7136 0 7133 -7134 7135 744 -7137 0 7133 -7134 7135 744 7138 0 c 1-1 --> 0 c (-b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ b^{3, 248}_0 ∧ -p_744) -> (-b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ -b^{3, 249}_0) c in CNF: c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ p_744 ∨ -b^{3, 249}_2 c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ p_744 ∨ -b^{3, 249}_1 c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ p_744 ∨ -b^{3, 249}_0 c in DIMACS: 7133 7134 -7135 744 -7136 0 7133 7134 -7135 744 -7137 0 7133 7134 -7135 744 -7138 0 c 0-1 --> -1 c (-b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ -b^{3, 248}_0 ∧ -p_744) -> ( b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ b^{3, 249}_0) c in CNF: c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ p_744 ∨ b^{3, 249}_2 c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ p_744 ∨ -b^{3, 249}_1 c b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ p_744 ∨ b^{3, 249}_0 c in DIMACS: 7133 7134 7135 744 7136 0 7133 7134 7135 744 -7137 0 7133 7134 7135 744 7138 0 c -1-1 --> -2 c ( b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ b^{3, 248}_0 ∧ -p_744) -> ( b^{3, 249}_2 ∧ b^{3, 249}_1 ∧ -b^{3, 249}_0) c in CNF: c -b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ p_744 ∨ b^{3, 249}_2 c -b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ p_744 ∨ b^{3, 249}_1 c -b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ p_744 ∨ -b^{3, 249}_0 c in DIMACS: -7133 7134 -7135 744 7136 0 -7133 7134 -7135 744 7137 0 -7133 7134 -7135 744 -7138 0 c -2-1 --> break c ( b^{3, 248}_2 ∧ b^{3, 248}_1 ∧ -b^{3, 248}_0 ∧ -p_744) -> break c in CNF: c -b^{3, 248}_2 ∨ -b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ p_744 ∨ break c in DIMACS: -7133 -7134 7135 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 248}_2 ∧ -b^{3, 248}_1 ∧ -b^{3, 248}_0 ∧ true) c in CNF: c -b^{3, 248}_2 ∨ b^{3, 248}_1 ∨ b^{3, 248}_0 ∨ false c in DIMACS: -7133 7134 7135 0 c 3 does not represent an automaton state. c -(-b^{3, 248}_2 ∧ b^{3, 248}_1 ∧ b^{3, 248}_0 ∧ true) c in CNF: c b^{3, 248}_2 ∨ -b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ false c in DIMACS: 7133 -7134 -7135 0 c -3 does not represent an automaton state. c -( b^{3, 248}_2 ∧ b^{3, 248}_1 ∧ b^{3, 248}_0 ∧ true) c in CNF: c -b^{3, 248}_2 ∨ -b^{3, 248}_1 ∨ -b^{3, 248}_0 ∨ false c in DIMACS: -7133 -7134 -7135 0 c i = 249 c -2+1 --> -1 c ( b^{3, 249}_2 ∧ b^{3, 249}_1 ∧ -b^{3, 249}_0 ∧ p_747) -> ( b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ b^{3, 250}_0) c in CNF: c -b^{3, 249}_2 ∨ -b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ -p_747 ∨ b^{3, 250}_2 c -b^{3, 249}_2 ∨ -b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ -p_747 ∨ -b^{3, 250}_1 c -b^{3, 249}_2 ∨ -b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ -p_747 ∨ b^{3, 250}_0 c in DIMACS: -7136 -7137 7138 -747 7139 0 -7136 -7137 7138 -747 -7140 0 -7136 -7137 7138 -747 7141 0 c -1+1 --> 0 c ( b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ b^{3, 249}_0 ∧ p_747) -> (-b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ -b^{3, 250}_0) c in CNF: c -b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ -p_747 ∨ -b^{3, 250}_2 c -b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ -p_747 ∨ -b^{3, 250}_1 c -b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ -p_747 ∨ -b^{3, 250}_0 c in DIMACS: -7136 7137 -7138 -747 -7139 0 -7136 7137 -7138 -747 -7140 0 -7136 7137 -7138 -747 -7141 0 c 0+1 --> 1 c (-b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ -b^{3, 249}_0 ∧ p_747) -> (-b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ b^{3, 250}_0) c in CNF: c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ -p_747 ∨ -b^{3, 250}_2 c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ -p_747 ∨ -b^{3, 250}_1 c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ -p_747 ∨ b^{3, 250}_0 c in DIMACS: 7136 7137 7138 -747 -7139 0 7136 7137 7138 -747 -7140 0 7136 7137 7138 -747 7141 0 c 1+1 --> 2 c (-b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ b^{3, 249}_0 ∧ p_747) -> (-b^{3, 250}_2 ∧ b^{3, 250}_1 ∧ -b^{3, 250}_0) c in CNF: c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ -p_747 ∨ -b^{3, 250}_2 c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ -p_747 ∨ b^{3, 250}_1 c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ -p_747 ∨ -b^{3, 250}_0 c in DIMACS: 7136 7137 -7138 -747 -7139 0 7136 7137 -7138 -747 7140 0 7136 7137 -7138 -747 -7141 0 c 2+1 --> break c (-b^{3, 249}_2 ∧ b^{3, 249}_1 ∧ -b^{3, 249}_0 ∧ p_747) -> break c in CNF: c b^{3, 249}_2 ∨ -b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ -p_747 ∨ break c in DIMACS: 7136 -7137 7138 -747 1162 0 c 2-1 --> 1 c (-b^{3, 249}_2 ∧ b^{3, 249}_1 ∧ -b^{3, 249}_0 ∧ -p_747) -> (-b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ b^{3, 250}_0) c in CNF: c b^{3, 249}_2 ∨ -b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ p_747 ∨ -b^{3, 250}_2 c b^{3, 249}_2 ∨ -b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ p_747 ∨ -b^{3, 250}_1 c b^{3, 249}_2 ∨ -b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ p_747 ∨ b^{3, 250}_0 c in DIMACS: 7136 -7137 7138 747 -7139 0 7136 -7137 7138 747 -7140 0 7136 -7137 7138 747 7141 0 c 1-1 --> 0 c (-b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ b^{3, 249}_0 ∧ -p_747) -> (-b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ -b^{3, 250}_0) c in CNF: c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ p_747 ∨ -b^{3, 250}_2 c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ p_747 ∨ -b^{3, 250}_1 c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ p_747 ∨ -b^{3, 250}_0 c in DIMACS: 7136 7137 -7138 747 -7139 0 7136 7137 -7138 747 -7140 0 7136 7137 -7138 747 -7141 0 c 0-1 --> -1 c (-b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ -b^{3, 249}_0 ∧ -p_747) -> ( b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ b^{3, 250}_0) c in CNF: c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ p_747 ∨ b^{3, 250}_2 c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ p_747 ∨ -b^{3, 250}_1 c b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ p_747 ∨ b^{3, 250}_0 c in DIMACS: 7136 7137 7138 747 7139 0 7136 7137 7138 747 -7140 0 7136 7137 7138 747 7141 0 c -1-1 --> -2 c ( b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ b^{3, 249}_0 ∧ -p_747) -> ( b^{3, 250}_2 ∧ b^{3, 250}_1 ∧ -b^{3, 250}_0) c in CNF: c -b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ p_747 ∨ b^{3, 250}_2 c -b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ p_747 ∨ b^{3, 250}_1 c -b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ p_747 ∨ -b^{3, 250}_0 c in DIMACS: -7136 7137 -7138 747 7139 0 -7136 7137 -7138 747 7140 0 -7136 7137 -7138 747 -7141 0 c -2-1 --> break c ( b^{3, 249}_2 ∧ b^{3, 249}_1 ∧ -b^{3, 249}_0 ∧ -p_747) -> break c in CNF: c -b^{3, 249}_2 ∨ -b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ p_747 ∨ break c in DIMACS: -7136 -7137 7138 747 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 249}_2 ∧ -b^{3, 249}_1 ∧ -b^{3, 249}_0 ∧ true) c in CNF: c -b^{3, 249}_2 ∨ b^{3, 249}_1 ∨ b^{3, 249}_0 ∨ false c in DIMACS: -7136 7137 7138 0 c 3 does not represent an automaton state. c -(-b^{3, 249}_2 ∧ b^{3, 249}_1 ∧ b^{3, 249}_0 ∧ true) c in CNF: c b^{3, 249}_2 ∨ -b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ false c in DIMACS: 7136 -7137 -7138 0 c -3 does not represent an automaton state. c -( b^{3, 249}_2 ∧ b^{3, 249}_1 ∧ b^{3, 249}_0 ∧ true) c in CNF: c -b^{3, 249}_2 ∨ -b^{3, 249}_1 ∨ -b^{3, 249}_0 ∨ false c in DIMACS: -7136 -7137 -7138 0 c i = 250 c -2+1 --> -1 c ( b^{3, 250}_2 ∧ b^{3, 250}_1 ∧ -b^{3, 250}_0 ∧ p_750) -> ( b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ b^{3, 251}_0) c in CNF: c -b^{3, 250}_2 ∨ -b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ -p_750 ∨ b^{3, 251}_2 c -b^{3, 250}_2 ∨ -b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ -p_750 ∨ -b^{3, 251}_1 c -b^{3, 250}_2 ∨ -b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ -p_750 ∨ b^{3, 251}_0 c in DIMACS: -7139 -7140 7141 -750 7142 0 -7139 -7140 7141 -750 -7143 0 -7139 -7140 7141 -750 7144 0 c -1+1 --> 0 c ( b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ b^{3, 250}_0 ∧ p_750) -> (-b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ -b^{3, 251}_0) c in CNF: c -b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ -p_750 ∨ -b^{3, 251}_2 c -b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ -p_750 ∨ -b^{3, 251}_1 c -b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ -p_750 ∨ -b^{3, 251}_0 c in DIMACS: -7139 7140 -7141 -750 -7142 0 -7139 7140 -7141 -750 -7143 0 -7139 7140 -7141 -750 -7144 0 c 0+1 --> 1 c (-b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ -b^{3, 250}_0 ∧ p_750) -> (-b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ b^{3, 251}_0) c in CNF: c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ -p_750 ∨ -b^{3, 251}_2 c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ -p_750 ∨ -b^{3, 251}_1 c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ -p_750 ∨ b^{3, 251}_0 c in DIMACS: 7139 7140 7141 -750 -7142 0 7139 7140 7141 -750 -7143 0 7139 7140 7141 -750 7144 0 c 1+1 --> 2 c (-b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ b^{3, 250}_0 ∧ p_750) -> (-b^{3, 251}_2 ∧ b^{3, 251}_1 ∧ -b^{3, 251}_0) c in CNF: c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ -p_750 ∨ -b^{3, 251}_2 c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ -p_750 ∨ b^{3, 251}_1 c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ -p_750 ∨ -b^{3, 251}_0 c in DIMACS: 7139 7140 -7141 -750 -7142 0 7139 7140 -7141 -750 7143 0 7139 7140 -7141 -750 -7144 0 c 2+1 --> break c (-b^{3, 250}_2 ∧ b^{3, 250}_1 ∧ -b^{3, 250}_0 ∧ p_750) -> break c in CNF: c b^{3, 250}_2 ∨ -b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ -p_750 ∨ break c in DIMACS: 7139 -7140 7141 -750 1162 0 c 2-1 --> 1 c (-b^{3, 250}_2 ∧ b^{3, 250}_1 ∧ -b^{3, 250}_0 ∧ -p_750) -> (-b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ b^{3, 251}_0) c in CNF: c b^{3, 250}_2 ∨ -b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ p_750 ∨ -b^{3, 251}_2 c b^{3, 250}_2 ∨ -b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ p_750 ∨ -b^{3, 251}_1 c b^{3, 250}_2 ∨ -b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ p_750 ∨ b^{3, 251}_0 c in DIMACS: 7139 -7140 7141 750 -7142 0 7139 -7140 7141 750 -7143 0 7139 -7140 7141 750 7144 0 c 1-1 --> 0 c (-b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ b^{3, 250}_0 ∧ -p_750) -> (-b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ -b^{3, 251}_0) c in CNF: c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ p_750 ∨ -b^{3, 251}_2 c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ p_750 ∨ -b^{3, 251}_1 c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ p_750 ∨ -b^{3, 251}_0 c in DIMACS: 7139 7140 -7141 750 -7142 0 7139 7140 -7141 750 -7143 0 7139 7140 -7141 750 -7144 0 c 0-1 --> -1 c (-b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ -b^{3, 250}_0 ∧ -p_750) -> ( b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ b^{3, 251}_0) c in CNF: c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ p_750 ∨ b^{3, 251}_2 c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ p_750 ∨ -b^{3, 251}_1 c b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ p_750 ∨ b^{3, 251}_0 c in DIMACS: 7139 7140 7141 750 7142 0 7139 7140 7141 750 -7143 0 7139 7140 7141 750 7144 0 c -1-1 --> -2 c ( b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ b^{3, 250}_0 ∧ -p_750) -> ( b^{3, 251}_2 ∧ b^{3, 251}_1 ∧ -b^{3, 251}_0) c in CNF: c -b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ p_750 ∨ b^{3, 251}_2 c -b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ p_750 ∨ b^{3, 251}_1 c -b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ p_750 ∨ -b^{3, 251}_0 c in DIMACS: -7139 7140 -7141 750 7142 0 -7139 7140 -7141 750 7143 0 -7139 7140 -7141 750 -7144 0 c -2-1 --> break c ( b^{3, 250}_2 ∧ b^{3, 250}_1 ∧ -b^{3, 250}_0 ∧ -p_750) -> break c in CNF: c -b^{3, 250}_2 ∨ -b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ p_750 ∨ break c in DIMACS: -7139 -7140 7141 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 250}_2 ∧ -b^{3, 250}_1 ∧ -b^{3, 250}_0 ∧ true) c in CNF: c -b^{3, 250}_2 ∨ b^{3, 250}_1 ∨ b^{3, 250}_0 ∨ false c in DIMACS: -7139 7140 7141 0 c 3 does not represent an automaton state. c -(-b^{3, 250}_2 ∧ b^{3, 250}_1 ∧ b^{3, 250}_0 ∧ true) c in CNF: c b^{3, 250}_2 ∨ -b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ false c in DIMACS: 7139 -7140 -7141 0 c -3 does not represent an automaton state. c -( b^{3, 250}_2 ∧ b^{3, 250}_1 ∧ b^{3, 250}_0 ∧ true) c in CNF: c -b^{3, 250}_2 ∨ -b^{3, 250}_1 ∨ -b^{3, 250}_0 ∨ false c in DIMACS: -7139 -7140 -7141 0 c i = 251 c -2+1 --> -1 c ( b^{3, 251}_2 ∧ b^{3, 251}_1 ∧ -b^{3, 251}_0 ∧ p_753) -> ( b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ b^{3, 252}_0) c in CNF: c -b^{3, 251}_2 ∨ -b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ -p_753 ∨ b^{3, 252}_2 c -b^{3, 251}_2 ∨ -b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ -p_753 ∨ -b^{3, 252}_1 c -b^{3, 251}_2 ∨ -b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ -p_753 ∨ b^{3, 252}_0 c in DIMACS: -7142 -7143 7144 -753 7145 0 -7142 -7143 7144 -753 -7146 0 -7142 -7143 7144 -753 7147 0 c -1+1 --> 0 c ( b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ b^{3, 251}_0 ∧ p_753) -> (-b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ -b^{3, 252}_0) c in CNF: c -b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ -p_753 ∨ -b^{3, 252}_2 c -b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ -p_753 ∨ -b^{3, 252}_1 c -b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ -p_753 ∨ -b^{3, 252}_0 c in DIMACS: -7142 7143 -7144 -753 -7145 0 -7142 7143 -7144 -753 -7146 0 -7142 7143 -7144 -753 -7147 0 c 0+1 --> 1 c (-b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ -b^{3, 251}_0 ∧ p_753) -> (-b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ b^{3, 252}_0) c in CNF: c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ -p_753 ∨ -b^{3, 252}_2 c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ -p_753 ∨ -b^{3, 252}_1 c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ -p_753 ∨ b^{3, 252}_0 c in DIMACS: 7142 7143 7144 -753 -7145 0 7142 7143 7144 -753 -7146 0 7142 7143 7144 -753 7147 0 c 1+1 --> 2 c (-b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ b^{3, 251}_0 ∧ p_753) -> (-b^{3, 252}_2 ∧ b^{3, 252}_1 ∧ -b^{3, 252}_0) c in CNF: c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ -p_753 ∨ -b^{3, 252}_2 c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ -p_753 ∨ b^{3, 252}_1 c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ -p_753 ∨ -b^{3, 252}_0 c in DIMACS: 7142 7143 -7144 -753 -7145 0 7142 7143 -7144 -753 7146 0 7142 7143 -7144 -753 -7147 0 c 2+1 --> break c (-b^{3, 251}_2 ∧ b^{3, 251}_1 ∧ -b^{3, 251}_0 ∧ p_753) -> break c in CNF: c b^{3, 251}_2 ∨ -b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ -p_753 ∨ break c in DIMACS: 7142 -7143 7144 -753 1162 0 c 2-1 --> 1 c (-b^{3, 251}_2 ∧ b^{3, 251}_1 ∧ -b^{3, 251}_0 ∧ -p_753) -> (-b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ b^{3, 252}_0) c in CNF: c b^{3, 251}_2 ∨ -b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ p_753 ∨ -b^{3, 252}_2 c b^{3, 251}_2 ∨ -b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ p_753 ∨ -b^{3, 252}_1 c b^{3, 251}_2 ∨ -b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ p_753 ∨ b^{3, 252}_0 c in DIMACS: 7142 -7143 7144 753 -7145 0 7142 -7143 7144 753 -7146 0 7142 -7143 7144 753 7147 0 c 1-1 --> 0 c (-b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ b^{3, 251}_0 ∧ -p_753) -> (-b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ -b^{3, 252}_0) c in CNF: c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ p_753 ∨ -b^{3, 252}_2 c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ p_753 ∨ -b^{3, 252}_1 c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ p_753 ∨ -b^{3, 252}_0 c in DIMACS: 7142 7143 -7144 753 -7145 0 7142 7143 -7144 753 -7146 0 7142 7143 -7144 753 -7147 0 c 0-1 --> -1 c (-b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ -b^{3, 251}_0 ∧ -p_753) -> ( b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ b^{3, 252}_0) c in CNF: c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ p_753 ∨ b^{3, 252}_2 c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ p_753 ∨ -b^{3, 252}_1 c b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ p_753 ∨ b^{3, 252}_0 c in DIMACS: 7142 7143 7144 753 7145 0 7142 7143 7144 753 -7146 0 7142 7143 7144 753 7147 0 c -1-1 --> -2 c ( b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ b^{3, 251}_0 ∧ -p_753) -> ( b^{3, 252}_2 ∧ b^{3, 252}_1 ∧ -b^{3, 252}_0) c in CNF: c -b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ p_753 ∨ b^{3, 252}_2 c -b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ p_753 ∨ b^{3, 252}_1 c -b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ p_753 ∨ -b^{3, 252}_0 c in DIMACS: -7142 7143 -7144 753 7145 0 -7142 7143 -7144 753 7146 0 -7142 7143 -7144 753 -7147 0 c -2-1 --> break c ( b^{3, 251}_2 ∧ b^{3, 251}_1 ∧ -b^{3, 251}_0 ∧ -p_753) -> break c in CNF: c -b^{3, 251}_2 ∨ -b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ p_753 ∨ break c in DIMACS: -7142 -7143 7144 753 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 251}_2 ∧ -b^{3, 251}_1 ∧ -b^{3, 251}_0 ∧ true) c in CNF: c -b^{3, 251}_2 ∨ b^{3, 251}_1 ∨ b^{3, 251}_0 ∨ false c in DIMACS: -7142 7143 7144 0 c 3 does not represent an automaton state. c -(-b^{3, 251}_2 ∧ b^{3, 251}_1 ∧ b^{3, 251}_0 ∧ true) c in CNF: c b^{3, 251}_2 ∨ -b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ false c in DIMACS: 7142 -7143 -7144 0 c -3 does not represent an automaton state. c -( b^{3, 251}_2 ∧ b^{3, 251}_1 ∧ b^{3, 251}_0 ∧ true) c in CNF: c -b^{3, 251}_2 ∨ -b^{3, 251}_1 ∨ -b^{3, 251}_0 ∨ false c in DIMACS: -7142 -7143 -7144 0 c i = 252 c -2+1 --> -1 c ( b^{3, 252}_2 ∧ b^{3, 252}_1 ∧ -b^{3, 252}_0 ∧ p_756) -> ( b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ b^{3, 253}_0) c in CNF: c -b^{3, 252}_2 ∨ -b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ -p_756 ∨ b^{3, 253}_2 c -b^{3, 252}_2 ∨ -b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ -p_756 ∨ -b^{3, 253}_1 c -b^{3, 252}_2 ∨ -b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ -p_756 ∨ b^{3, 253}_0 c in DIMACS: -7145 -7146 7147 -756 7148 0 -7145 -7146 7147 -756 -7149 0 -7145 -7146 7147 -756 7150 0 c -1+1 --> 0 c ( b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ b^{3, 252}_0 ∧ p_756) -> (-b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ -b^{3, 253}_0) c in CNF: c -b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ -p_756 ∨ -b^{3, 253}_2 c -b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ -p_756 ∨ -b^{3, 253}_1 c -b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ -p_756 ∨ -b^{3, 253}_0 c in DIMACS: -7145 7146 -7147 -756 -7148 0 -7145 7146 -7147 -756 -7149 0 -7145 7146 -7147 -756 -7150 0 c 0+1 --> 1 c (-b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ -b^{3, 252}_0 ∧ p_756) -> (-b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ b^{3, 253}_0) c in CNF: c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ -p_756 ∨ -b^{3, 253}_2 c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ -p_756 ∨ -b^{3, 253}_1 c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ -p_756 ∨ b^{3, 253}_0 c in DIMACS: 7145 7146 7147 -756 -7148 0 7145 7146 7147 -756 -7149 0 7145 7146 7147 -756 7150 0 c 1+1 --> 2 c (-b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ b^{3, 252}_0 ∧ p_756) -> (-b^{3, 253}_2 ∧ b^{3, 253}_1 ∧ -b^{3, 253}_0) c in CNF: c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ -p_756 ∨ -b^{3, 253}_2 c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ -p_756 ∨ b^{3, 253}_1 c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ -p_756 ∨ -b^{3, 253}_0 c in DIMACS: 7145 7146 -7147 -756 -7148 0 7145 7146 -7147 -756 7149 0 7145 7146 -7147 -756 -7150 0 c 2+1 --> break c (-b^{3, 252}_2 ∧ b^{3, 252}_1 ∧ -b^{3, 252}_0 ∧ p_756) -> break c in CNF: c b^{3, 252}_2 ∨ -b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ -p_756 ∨ break c in DIMACS: 7145 -7146 7147 -756 1162 0 c 2-1 --> 1 c (-b^{3, 252}_2 ∧ b^{3, 252}_1 ∧ -b^{3, 252}_0 ∧ -p_756) -> (-b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ b^{3, 253}_0) c in CNF: c b^{3, 252}_2 ∨ -b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ p_756 ∨ -b^{3, 253}_2 c b^{3, 252}_2 ∨ -b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ p_756 ∨ -b^{3, 253}_1 c b^{3, 252}_2 ∨ -b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ p_756 ∨ b^{3, 253}_0 c in DIMACS: 7145 -7146 7147 756 -7148 0 7145 -7146 7147 756 -7149 0 7145 -7146 7147 756 7150 0 c 1-1 --> 0 c (-b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ b^{3, 252}_0 ∧ -p_756) -> (-b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ -b^{3, 253}_0) c in CNF: c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ p_756 ∨ -b^{3, 253}_2 c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ p_756 ∨ -b^{3, 253}_1 c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ p_756 ∨ -b^{3, 253}_0 c in DIMACS: 7145 7146 -7147 756 -7148 0 7145 7146 -7147 756 -7149 0 7145 7146 -7147 756 -7150 0 c 0-1 --> -1 c (-b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ -b^{3, 252}_0 ∧ -p_756) -> ( b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ b^{3, 253}_0) c in CNF: c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ p_756 ∨ b^{3, 253}_2 c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ p_756 ∨ -b^{3, 253}_1 c b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ p_756 ∨ b^{3, 253}_0 c in DIMACS: 7145 7146 7147 756 7148 0 7145 7146 7147 756 -7149 0 7145 7146 7147 756 7150 0 c -1-1 --> -2 c ( b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ b^{3, 252}_0 ∧ -p_756) -> ( b^{3, 253}_2 ∧ b^{3, 253}_1 ∧ -b^{3, 253}_0) c in CNF: c -b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ p_756 ∨ b^{3, 253}_2 c -b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ p_756 ∨ b^{3, 253}_1 c -b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ p_756 ∨ -b^{3, 253}_0 c in DIMACS: -7145 7146 -7147 756 7148 0 -7145 7146 -7147 756 7149 0 -7145 7146 -7147 756 -7150 0 c -2-1 --> break c ( b^{3, 252}_2 ∧ b^{3, 252}_1 ∧ -b^{3, 252}_0 ∧ -p_756) -> break c in CNF: c -b^{3, 252}_2 ∨ -b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ p_756 ∨ break c in DIMACS: -7145 -7146 7147 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 252}_2 ∧ -b^{3, 252}_1 ∧ -b^{3, 252}_0 ∧ true) c in CNF: c -b^{3, 252}_2 ∨ b^{3, 252}_1 ∨ b^{3, 252}_0 ∨ false c in DIMACS: -7145 7146 7147 0 c 3 does not represent an automaton state. c -(-b^{3, 252}_2 ∧ b^{3, 252}_1 ∧ b^{3, 252}_0 ∧ true) c in CNF: c b^{3, 252}_2 ∨ -b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ false c in DIMACS: 7145 -7146 -7147 0 c -3 does not represent an automaton state. c -( b^{3, 252}_2 ∧ b^{3, 252}_1 ∧ b^{3, 252}_0 ∧ true) c in CNF: c -b^{3, 252}_2 ∨ -b^{3, 252}_1 ∨ -b^{3, 252}_0 ∨ false c in DIMACS: -7145 -7146 -7147 0 c i = 253 c -2+1 --> -1 c ( b^{3, 253}_2 ∧ b^{3, 253}_1 ∧ -b^{3, 253}_0 ∧ p_759) -> ( b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ b^{3, 254}_0) c in CNF: c -b^{3, 253}_2 ∨ -b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ -p_759 ∨ b^{3, 254}_2 c -b^{3, 253}_2 ∨ -b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ -p_759 ∨ -b^{3, 254}_1 c -b^{3, 253}_2 ∨ -b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ -p_759 ∨ b^{3, 254}_0 c in DIMACS: -7148 -7149 7150 -759 7151 0 -7148 -7149 7150 -759 -7152 0 -7148 -7149 7150 -759 7153 0 c -1+1 --> 0 c ( b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ b^{3, 253}_0 ∧ p_759) -> (-b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ -b^{3, 254}_0) c in CNF: c -b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ -p_759 ∨ -b^{3, 254}_2 c -b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ -p_759 ∨ -b^{3, 254}_1 c -b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ -p_759 ∨ -b^{3, 254}_0 c in DIMACS: -7148 7149 -7150 -759 -7151 0 -7148 7149 -7150 -759 -7152 0 -7148 7149 -7150 -759 -7153 0 c 0+1 --> 1 c (-b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ -b^{3, 253}_0 ∧ p_759) -> (-b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ b^{3, 254}_0) c in CNF: c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ -p_759 ∨ -b^{3, 254}_2 c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ -p_759 ∨ -b^{3, 254}_1 c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ -p_759 ∨ b^{3, 254}_0 c in DIMACS: 7148 7149 7150 -759 -7151 0 7148 7149 7150 -759 -7152 0 7148 7149 7150 -759 7153 0 c 1+1 --> 2 c (-b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ b^{3, 253}_0 ∧ p_759) -> (-b^{3, 254}_2 ∧ b^{3, 254}_1 ∧ -b^{3, 254}_0) c in CNF: c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ -p_759 ∨ -b^{3, 254}_2 c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ -p_759 ∨ b^{3, 254}_1 c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ -p_759 ∨ -b^{3, 254}_0 c in DIMACS: 7148 7149 -7150 -759 -7151 0 7148 7149 -7150 -759 7152 0 7148 7149 -7150 -759 -7153 0 c 2+1 --> break c (-b^{3, 253}_2 ∧ b^{3, 253}_1 ∧ -b^{3, 253}_0 ∧ p_759) -> break c in CNF: c b^{3, 253}_2 ∨ -b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ -p_759 ∨ break c in DIMACS: 7148 -7149 7150 -759 1162 0 c 2-1 --> 1 c (-b^{3, 253}_2 ∧ b^{3, 253}_1 ∧ -b^{3, 253}_0 ∧ -p_759) -> (-b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ b^{3, 254}_0) c in CNF: c b^{3, 253}_2 ∨ -b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ p_759 ∨ -b^{3, 254}_2 c b^{3, 253}_2 ∨ -b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ p_759 ∨ -b^{3, 254}_1 c b^{3, 253}_2 ∨ -b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ p_759 ∨ b^{3, 254}_0 c in DIMACS: 7148 -7149 7150 759 -7151 0 7148 -7149 7150 759 -7152 0 7148 -7149 7150 759 7153 0 c 1-1 --> 0 c (-b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ b^{3, 253}_0 ∧ -p_759) -> (-b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ -b^{3, 254}_0) c in CNF: c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ p_759 ∨ -b^{3, 254}_2 c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ p_759 ∨ -b^{3, 254}_1 c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ p_759 ∨ -b^{3, 254}_0 c in DIMACS: 7148 7149 -7150 759 -7151 0 7148 7149 -7150 759 -7152 0 7148 7149 -7150 759 -7153 0 c 0-1 --> -1 c (-b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ -b^{3, 253}_0 ∧ -p_759) -> ( b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ b^{3, 254}_0) c in CNF: c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ p_759 ∨ b^{3, 254}_2 c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ p_759 ∨ -b^{3, 254}_1 c b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ p_759 ∨ b^{3, 254}_0 c in DIMACS: 7148 7149 7150 759 7151 0 7148 7149 7150 759 -7152 0 7148 7149 7150 759 7153 0 c -1-1 --> -2 c ( b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ b^{3, 253}_0 ∧ -p_759) -> ( b^{3, 254}_2 ∧ b^{3, 254}_1 ∧ -b^{3, 254}_0) c in CNF: c -b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ p_759 ∨ b^{3, 254}_2 c -b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ p_759 ∨ b^{3, 254}_1 c -b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ p_759 ∨ -b^{3, 254}_0 c in DIMACS: -7148 7149 -7150 759 7151 0 -7148 7149 -7150 759 7152 0 -7148 7149 -7150 759 -7153 0 c -2-1 --> break c ( b^{3, 253}_2 ∧ b^{3, 253}_1 ∧ -b^{3, 253}_0 ∧ -p_759) -> break c in CNF: c -b^{3, 253}_2 ∨ -b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ p_759 ∨ break c in DIMACS: -7148 -7149 7150 759 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 253}_2 ∧ -b^{3, 253}_1 ∧ -b^{3, 253}_0 ∧ true) c in CNF: c -b^{3, 253}_2 ∨ b^{3, 253}_1 ∨ b^{3, 253}_0 ∨ false c in DIMACS: -7148 7149 7150 0 c 3 does not represent an automaton state. c -(-b^{3, 253}_2 ∧ b^{3, 253}_1 ∧ b^{3, 253}_0 ∧ true) c in CNF: c b^{3, 253}_2 ∨ -b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ false c in DIMACS: 7148 -7149 -7150 0 c -3 does not represent an automaton state. c -( b^{3, 253}_2 ∧ b^{3, 253}_1 ∧ b^{3, 253}_0 ∧ true) c in CNF: c -b^{3, 253}_2 ∨ -b^{3, 253}_1 ∨ -b^{3, 253}_0 ∨ false c in DIMACS: -7148 -7149 -7150 0 c i = 254 c -2+1 --> -1 c ( b^{3, 254}_2 ∧ b^{3, 254}_1 ∧ -b^{3, 254}_0 ∧ p_762) -> ( b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ b^{3, 255}_0) c in CNF: c -b^{3, 254}_2 ∨ -b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ -p_762 ∨ b^{3, 255}_2 c -b^{3, 254}_2 ∨ -b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ -p_762 ∨ -b^{3, 255}_1 c -b^{3, 254}_2 ∨ -b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ -p_762 ∨ b^{3, 255}_0 c in DIMACS: -7151 -7152 7153 -762 7154 0 -7151 -7152 7153 -762 -7155 0 -7151 -7152 7153 -762 7156 0 c -1+1 --> 0 c ( b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ b^{3, 254}_0 ∧ p_762) -> (-b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ -b^{3, 255}_0) c in CNF: c -b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ -p_762 ∨ -b^{3, 255}_2 c -b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ -p_762 ∨ -b^{3, 255}_1 c -b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ -p_762 ∨ -b^{3, 255}_0 c in DIMACS: -7151 7152 -7153 -762 -7154 0 -7151 7152 -7153 -762 -7155 0 -7151 7152 -7153 -762 -7156 0 c 0+1 --> 1 c (-b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ -b^{3, 254}_0 ∧ p_762) -> (-b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ b^{3, 255}_0) c in CNF: c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ -p_762 ∨ -b^{3, 255}_2 c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ -p_762 ∨ -b^{3, 255}_1 c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ -p_762 ∨ b^{3, 255}_0 c in DIMACS: 7151 7152 7153 -762 -7154 0 7151 7152 7153 -762 -7155 0 7151 7152 7153 -762 7156 0 c 1+1 --> 2 c (-b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ b^{3, 254}_0 ∧ p_762) -> (-b^{3, 255}_2 ∧ b^{3, 255}_1 ∧ -b^{3, 255}_0) c in CNF: c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ -p_762 ∨ -b^{3, 255}_2 c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ -p_762 ∨ b^{3, 255}_1 c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ -p_762 ∨ -b^{3, 255}_0 c in DIMACS: 7151 7152 -7153 -762 -7154 0 7151 7152 -7153 -762 7155 0 7151 7152 -7153 -762 -7156 0 c 2+1 --> break c (-b^{3, 254}_2 ∧ b^{3, 254}_1 ∧ -b^{3, 254}_0 ∧ p_762) -> break c in CNF: c b^{3, 254}_2 ∨ -b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ -p_762 ∨ break c in DIMACS: 7151 -7152 7153 -762 1162 0 c 2-1 --> 1 c (-b^{3, 254}_2 ∧ b^{3, 254}_1 ∧ -b^{3, 254}_0 ∧ -p_762) -> (-b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ b^{3, 255}_0) c in CNF: c b^{3, 254}_2 ∨ -b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ p_762 ∨ -b^{3, 255}_2 c b^{3, 254}_2 ∨ -b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ p_762 ∨ -b^{3, 255}_1 c b^{3, 254}_2 ∨ -b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ p_762 ∨ b^{3, 255}_0 c in DIMACS: 7151 -7152 7153 762 -7154 0 7151 -7152 7153 762 -7155 0 7151 -7152 7153 762 7156 0 c 1-1 --> 0 c (-b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ b^{3, 254}_0 ∧ -p_762) -> (-b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ -b^{3, 255}_0) c in CNF: c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ p_762 ∨ -b^{3, 255}_2 c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ p_762 ∨ -b^{3, 255}_1 c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ p_762 ∨ -b^{3, 255}_0 c in DIMACS: 7151 7152 -7153 762 -7154 0 7151 7152 -7153 762 -7155 0 7151 7152 -7153 762 -7156 0 c 0-1 --> -1 c (-b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ -b^{3, 254}_0 ∧ -p_762) -> ( b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ b^{3, 255}_0) c in CNF: c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ p_762 ∨ b^{3, 255}_2 c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ p_762 ∨ -b^{3, 255}_1 c b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ p_762 ∨ b^{3, 255}_0 c in DIMACS: 7151 7152 7153 762 7154 0 7151 7152 7153 762 -7155 0 7151 7152 7153 762 7156 0 c -1-1 --> -2 c ( b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ b^{3, 254}_0 ∧ -p_762) -> ( b^{3, 255}_2 ∧ b^{3, 255}_1 ∧ -b^{3, 255}_0) c in CNF: c -b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ p_762 ∨ b^{3, 255}_2 c -b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ p_762 ∨ b^{3, 255}_1 c -b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ p_762 ∨ -b^{3, 255}_0 c in DIMACS: -7151 7152 -7153 762 7154 0 -7151 7152 -7153 762 7155 0 -7151 7152 -7153 762 -7156 0 c -2-1 --> break c ( b^{3, 254}_2 ∧ b^{3, 254}_1 ∧ -b^{3, 254}_0 ∧ -p_762) -> break c in CNF: c -b^{3, 254}_2 ∨ -b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ p_762 ∨ break c in DIMACS: -7151 -7152 7153 762 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 254}_2 ∧ -b^{3, 254}_1 ∧ -b^{3, 254}_0 ∧ true) c in CNF: c -b^{3, 254}_2 ∨ b^{3, 254}_1 ∨ b^{3, 254}_0 ∨ false c in DIMACS: -7151 7152 7153 0 c 3 does not represent an automaton state. c -(-b^{3, 254}_2 ∧ b^{3, 254}_1 ∧ b^{3, 254}_0 ∧ true) c in CNF: c b^{3, 254}_2 ∨ -b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ false c in DIMACS: 7151 -7152 -7153 0 c -3 does not represent an automaton state. c -( b^{3, 254}_2 ∧ b^{3, 254}_1 ∧ b^{3, 254}_0 ∧ true) c in CNF: c -b^{3, 254}_2 ∨ -b^{3, 254}_1 ∨ -b^{3, 254}_0 ∨ false c in DIMACS: -7151 -7152 -7153 0 c i = 255 c -2+1 --> -1 c ( b^{3, 255}_2 ∧ b^{3, 255}_1 ∧ -b^{3, 255}_0 ∧ p_765) -> ( b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ b^{3, 256}_0) c in CNF: c -b^{3, 255}_2 ∨ -b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ -p_765 ∨ b^{3, 256}_2 c -b^{3, 255}_2 ∨ -b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ -p_765 ∨ -b^{3, 256}_1 c -b^{3, 255}_2 ∨ -b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ -p_765 ∨ b^{3, 256}_0 c in DIMACS: -7154 -7155 7156 -765 7157 0 -7154 -7155 7156 -765 -7158 0 -7154 -7155 7156 -765 7159 0 c -1+1 --> 0 c ( b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ b^{3, 255}_0 ∧ p_765) -> (-b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ -b^{3, 256}_0) c in CNF: c -b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ -p_765 ∨ -b^{3, 256}_2 c -b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ -p_765 ∨ -b^{3, 256}_1 c -b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ -p_765 ∨ -b^{3, 256}_0 c in DIMACS: -7154 7155 -7156 -765 -7157 0 -7154 7155 -7156 -765 -7158 0 -7154 7155 -7156 -765 -7159 0 c 0+1 --> 1 c (-b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ -b^{3, 255}_0 ∧ p_765) -> (-b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ b^{3, 256}_0) c in CNF: c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ -p_765 ∨ -b^{3, 256}_2 c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ -p_765 ∨ -b^{3, 256}_1 c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ -p_765 ∨ b^{3, 256}_0 c in DIMACS: 7154 7155 7156 -765 -7157 0 7154 7155 7156 -765 -7158 0 7154 7155 7156 -765 7159 0 c 1+1 --> 2 c (-b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ b^{3, 255}_0 ∧ p_765) -> (-b^{3, 256}_2 ∧ b^{3, 256}_1 ∧ -b^{3, 256}_0) c in CNF: c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ -p_765 ∨ -b^{3, 256}_2 c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ -p_765 ∨ b^{3, 256}_1 c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ -p_765 ∨ -b^{3, 256}_0 c in DIMACS: 7154 7155 -7156 -765 -7157 0 7154 7155 -7156 -765 7158 0 7154 7155 -7156 -765 -7159 0 c 2+1 --> break c (-b^{3, 255}_2 ∧ b^{3, 255}_1 ∧ -b^{3, 255}_0 ∧ p_765) -> break c in CNF: c b^{3, 255}_2 ∨ -b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ -p_765 ∨ break c in DIMACS: 7154 -7155 7156 -765 1162 0 c 2-1 --> 1 c (-b^{3, 255}_2 ∧ b^{3, 255}_1 ∧ -b^{3, 255}_0 ∧ -p_765) -> (-b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ b^{3, 256}_0) c in CNF: c b^{3, 255}_2 ∨ -b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ p_765 ∨ -b^{3, 256}_2 c b^{3, 255}_2 ∨ -b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ p_765 ∨ -b^{3, 256}_1 c b^{3, 255}_2 ∨ -b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ p_765 ∨ b^{3, 256}_0 c in DIMACS: 7154 -7155 7156 765 -7157 0 7154 -7155 7156 765 -7158 0 7154 -7155 7156 765 7159 0 c 1-1 --> 0 c (-b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ b^{3, 255}_0 ∧ -p_765) -> (-b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ -b^{3, 256}_0) c in CNF: c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ p_765 ∨ -b^{3, 256}_2 c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ p_765 ∨ -b^{3, 256}_1 c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ p_765 ∨ -b^{3, 256}_0 c in DIMACS: 7154 7155 -7156 765 -7157 0 7154 7155 -7156 765 -7158 0 7154 7155 -7156 765 -7159 0 c 0-1 --> -1 c (-b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ -b^{3, 255}_0 ∧ -p_765) -> ( b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ b^{3, 256}_0) c in CNF: c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ p_765 ∨ b^{3, 256}_2 c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ p_765 ∨ -b^{3, 256}_1 c b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ p_765 ∨ b^{3, 256}_0 c in DIMACS: 7154 7155 7156 765 7157 0 7154 7155 7156 765 -7158 0 7154 7155 7156 765 7159 0 c -1-1 --> -2 c ( b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ b^{3, 255}_0 ∧ -p_765) -> ( b^{3, 256}_2 ∧ b^{3, 256}_1 ∧ -b^{3, 256}_0) c in CNF: c -b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ p_765 ∨ b^{3, 256}_2 c -b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ p_765 ∨ b^{3, 256}_1 c -b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ p_765 ∨ -b^{3, 256}_0 c in DIMACS: -7154 7155 -7156 765 7157 0 -7154 7155 -7156 765 7158 0 -7154 7155 -7156 765 -7159 0 c -2-1 --> break c ( b^{3, 255}_2 ∧ b^{3, 255}_1 ∧ -b^{3, 255}_0 ∧ -p_765) -> break c in CNF: c -b^{3, 255}_2 ∨ -b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ p_765 ∨ break c in DIMACS: -7154 -7155 7156 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 255}_2 ∧ -b^{3, 255}_1 ∧ -b^{3, 255}_0 ∧ true) c in CNF: c -b^{3, 255}_2 ∨ b^{3, 255}_1 ∨ b^{3, 255}_0 ∨ false c in DIMACS: -7154 7155 7156 0 c 3 does not represent an automaton state. c -(-b^{3, 255}_2 ∧ b^{3, 255}_1 ∧ b^{3, 255}_0 ∧ true) c in CNF: c b^{3, 255}_2 ∨ -b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ false c in DIMACS: 7154 -7155 -7156 0 c -3 does not represent an automaton state. c -( b^{3, 255}_2 ∧ b^{3, 255}_1 ∧ b^{3, 255}_0 ∧ true) c in CNF: c -b^{3, 255}_2 ∨ -b^{3, 255}_1 ∨ -b^{3, 255}_0 ∨ false c in DIMACS: -7154 -7155 -7156 0 c i = 256 c -2+1 --> -1 c ( b^{3, 256}_2 ∧ b^{3, 256}_1 ∧ -b^{3, 256}_0 ∧ p_768) -> ( b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ b^{3, 257}_0) c in CNF: c -b^{3, 256}_2 ∨ -b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ -p_768 ∨ b^{3, 257}_2 c -b^{3, 256}_2 ∨ -b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ -p_768 ∨ -b^{3, 257}_1 c -b^{3, 256}_2 ∨ -b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ -p_768 ∨ b^{3, 257}_0 c in DIMACS: -7157 -7158 7159 -768 7160 0 -7157 -7158 7159 -768 -7161 0 -7157 -7158 7159 -768 7162 0 c -1+1 --> 0 c ( b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ b^{3, 256}_0 ∧ p_768) -> (-b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ -b^{3, 257}_0) c in CNF: c -b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ -p_768 ∨ -b^{3, 257}_2 c -b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ -p_768 ∨ -b^{3, 257}_1 c -b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ -p_768 ∨ -b^{3, 257}_0 c in DIMACS: -7157 7158 -7159 -768 -7160 0 -7157 7158 -7159 -768 -7161 0 -7157 7158 -7159 -768 -7162 0 c 0+1 --> 1 c (-b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ -b^{3, 256}_0 ∧ p_768) -> (-b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ b^{3, 257}_0) c in CNF: c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ -p_768 ∨ -b^{3, 257}_2 c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ -p_768 ∨ -b^{3, 257}_1 c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ -p_768 ∨ b^{3, 257}_0 c in DIMACS: 7157 7158 7159 -768 -7160 0 7157 7158 7159 -768 -7161 0 7157 7158 7159 -768 7162 0 c 1+1 --> 2 c (-b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ b^{3, 256}_0 ∧ p_768) -> (-b^{3, 257}_2 ∧ b^{3, 257}_1 ∧ -b^{3, 257}_0) c in CNF: c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ -p_768 ∨ -b^{3, 257}_2 c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ -p_768 ∨ b^{3, 257}_1 c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ -p_768 ∨ -b^{3, 257}_0 c in DIMACS: 7157 7158 -7159 -768 -7160 0 7157 7158 -7159 -768 7161 0 7157 7158 -7159 -768 -7162 0 c 2+1 --> break c (-b^{3, 256}_2 ∧ b^{3, 256}_1 ∧ -b^{3, 256}_0 ∧ p_768) -> break c in CNF: c b^{3, 256}_2 ∨ -b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ -p_768 ∨ break c in DIMACS: 7157 -7158 7159 -768 1162 0 c 2-1 --> 1 c (-b^{3, 256}_2 ∧ b^{3, 256}_1 ∧ -b^{3, 256}_0 ∧ -p_768) -> (-b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ b^{3, 257}_0) c in CNF: c b^{3, 256}_2 ∨ -b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ p_768 ∨ -b^{3, 257}_2 c b^{3, 256}_2 ∨ -b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ p_768 ∨ -b^{3, 257}_1 c b^{3, 256}_2 ∨ -b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ p_768 ∨ b^{3, 257}_0 c in DIMACS: 7157 -7158 7159 768 -7160 0 7157 -7158 7159 768 -7161 0 7157 -7158 7159 768 7162 0 c 1-1 --> 0 c (-b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ b^{3, 256}_0 ∧ -p_768) -> (-b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ -b^{3, 257}_0) c in CNF: c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ p_768 ∨ -b^{3, 257}_2 c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ p_768 ∨ -b^{3, 257}_1 c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ p_768 ∨ -b^{3, 257}_0 c in DIMACS: 7157 7158 -7159 768 -7160 0 7157 7158 -7159 768 -7161 0 7157 7158 -7159 768 -7162 0 c 0-1 --> -1 c (-b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ -b^{3, 256}_0 ∧ -p_768) -> ( b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ b^{3, 257}_0) c in CNF: c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ p_768 ∨ b^{3, 257}_2 c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ p_768 ∨ -b^{3, 257}_1 c b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ p_768 ∨ b^{3, 257}_0 c in DIMACS: 7157 7158 7159 768 7160 0 7157 7158 7159 768 -7161 0 7157 7158 7159 768 7162 0 c -1-1 --> -2 c ( b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ b^{3, 256}_0 ∧ -p_768) -> ( b^{3, 257}_2 ∧ b^{3, 257}_1 ∧ -b^{3, 257}_0) c in CNF: c -b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ p_768 ∨ b^{3, 257}_2 c -b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ p_768 ∨ b^{3, 257}_1 c -b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ p_768 ∨ -b^{3, 257}_0 c in DIMACS: -7157 7158 -7159 768 7160 0 -7157 7158 -7159 768 7161 0 -7157 7158 -7159 768 -7162 0 c -2-1 --> break c ( b^{3, 256}_2 ∧ b^{3, 256}_1 ∧ -b^{3, 256}_0 ∧ -p_768) -> break c in CNF: c -b^{3, 256}_2 ∨ -b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ p_768 ∨ break c in DIMACS: -7157 -7158 7159 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 256}_2 ∧ -b^{3, 256}_1 ∧ -b^{3, 256}_0 ∧ true) c in CNF: c -b^{3, 256}_2 ∨ b^{3, 256}_1 ∨ b^{3, 256}_0 ∨ false c in DIMACS: -7157 7158 7159 0 c 3 does not represent an automaton state. c -(-b^{3, 256}_2 ∧ b^{3, 256}_1 ∧ b^{3, 256}_0 ∧ true) c in CNF: c b^{3, 256}_2 ∨ -b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ false c in DIMACS: 7157 -7158 -7159 0 c -3 does not represent an automaton state. c -( b^{3, 256}_2 ∧ b^{3, 256}_1 ∧ b^{3, 256}_0 ∧ true) c in CNF: c -b^{3, 256}_2 ∨ -b^{3, 256}_1 ∨ -b^{3, 256}_0 ∨ false c in DIMACS: -7157 -7158 -7159 0 c i = 257 c -2+1 --> -1 c ( b^{3, 257}_2 ∧ b^{3, 257}_1 ∧ -b^{3, 257}_0 ∧ p_771) -> ( b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ b^{3, 258}_0) c in CNF: c -b^{3, 257}_2 ∨ -b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ -p_771 ∨ b^{3, 258}_2 c -b^{3, 257}_2 ∨ -b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ -p_771 ∨ -b^{3, 258}_1 c -b^{3, 257}_2 ∨ -b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ -p_771 ∨ b^{3, 258}_0 c in DIMACS: -7160 -7161 7162 -771 7163 0 -7160 -7161 7162 -771 -7164 0 -7160 -7161 7162 -771 7165 0 c -1+1 --> 0 c ( b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ b^{3, 257}_0 ∧ p_771) -> (-b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ -b^{3, 258}_0) c in CNF: c -b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ -p_771 ∨ -b^{3, 258}_2 c -b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ -p_771 ∨ -b^{3, 258}_1 c -b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ -p_771 ∨ -b^{3, 258}_0 c in DIMACS: -7160 7161 -7162 -771 -7163 0 -7160 7161 -7162 -771 -7164 0 -7160 7161 -7162 -771 -7165 0 c 0+1 --> 1 c (-b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ -b^{3, 257}_0 ∧ p_771) -> (-b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ b^{3, 258}_0) c in CNF: c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ -p_771 ∨ -b^{3, 258}_2 c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ -p_771 ∨ -b^{3, 258}_1 c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ -p_771 ∨ b^{3, 258}_0 c in DIMACS: 7160 7161 7162 -771 -7163 0 7160 7161 7162 -771 -7164 0 7160 7161 7162 -771 7165 0 c 1+1 --> 2 c (-b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ b^{3, 257}_0 ∧ p_771) -> (-b^{3, 258}_2 ∧ b^{3, 258}_1 ∧ -b^{3, 258}_0) c in CNF: c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ -p_771 ∨ -b^{3, 258}_2 c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ -p_771 ∨ b^{3, 258}_1 c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ -p_771 ∨ -b^{3, 258}_0 c in DIMACS: 7160 7161 -7162 -771 -7163 0 7160 7161 -7162 -771 7164 0 7160 7161 -7162 -771 -7165 0 c 2+1 --> break c (-b^{3, 257}_2 ∧ b^{3, 257}_1 ∧ -b^{3, 257}_0 ∧ p_771) -> break c in CNF: c b^{3, 257}_2 ∨ -b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ -p_771 ∨ break c in DIMACS: 7160 -7161 7162 -771 1162 0 c 2-1 --> 1 c (-b^{3, 257}_2 ∧ b^{3, 257}_1 ∧ -b^{3, 257}_0 ∧ -p_771) -> (-b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ b^{3, 258}_0) c in CNF: c b^{3, 257}_2 ∨ -b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ p_771 ∨ -b^{3, 258}_2 c b^{3, 257}_2 ∨ -b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ p_771 ∨ -b^{3, 258}_1 c b^{3, 257}_2 ∨ -b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ p_771 ∨ b^{3, 258}_0 c in DIMACS: 7160 -7161 7162 771 -7163 0 7160 -7161 7162 771 -7164 0 7160 -7161 7162 771 7165 0 c 1-1 --> 0 c (-b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ b^{3, 257}_0 ∧ -p_771) -> (-b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ -b^{3, 258}_0) c in CNF: c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ p_771 ∨ -b^{3, 258}_2 c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ p_771 ∨ -b^{3, 258}_1 c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ p_771 ∨ -b^{3, 258}_0 c in DIMACS: 7160 7161 -7162 771 -7163 0 7160 7161 -7162 771 -7164 0 7160 7161 -7162 771 -7165 0 c 0-1 --> -1 c (-b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ -b^{3, 257}_0 ∧ -p_771) -> ( b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ b^{3, 258}_0) c in CNF: c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ p_771 ∨ b^{3, 258}_2 c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ p_771 ∨ -b^{3, 258}_1 c b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ p_771 ∨ b^{3, 258}_0 c in DIMACS: 7160 7161 7162 771 7163 0 7160 7161 7162 771 -7164 0 7160 7161 7162 771 7165 0 c -1-1 --> -2 c ( b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ b^{3, 257}_0 ∧ -p_771) -> ( b^{3, 258}_2 ∧ b^{3, 258}_1 ∧ -b^{3, 258}_0) c in CNF: c -b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ p_771 ∨ b^{3, 258}_2 c -b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ p_771 ∨ b^{3, 258}_1 c -b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ p_771 ∨ -b^{3, 258}_0 c in DIMACS: -7160 7161 -7162 771 7163 0 -7160 7161 -7162 771 7164 0 -7160 7161 -7162 771 -7165 0 c -2-1 --> break c ( b^{3, 257}_2 ∧ b^{3, 257}_1 ∧ -b^{3, 257}_0 ∧ -p_771) -> break c in CNF: c -b^{3, 257}_2 ∨ -b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ p_771 ∨ break c in DIMACS: -7160 -7161 7162 771 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 257}_2 ∧ -b^{3, 257}_1 ∧ -b^{3, 257}_0 ∧ true) c in CNF: c -b^{3, 257}_2 ∨ b^{3, 257}_1 ∨ b^{3, 257}_0 ∨ false c in DIMACS: -7160 7161 7162 0 c 3 does not represent an automaton state. c -(-b^{3, 257}_2 ∧ b^{3, 257}_1 ∧ b^{3, 257}_0 ∧ true) c in CNF: c b^{3, 257}_2 ∨ -b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ false c in DIMACS: 7160 -7161 -7162 0 c -3 does not represent an automaton state. c -( b^{3, 257}_2 ∧ b^{3, 257}_1 ∧ b^{3, 257}_0 ∧ true) c in CNF: c -b^{3, 257}_2 ∨ -b^{3, 257}_1 ∨ -b^{3, 257}_0 ∨ false c in DIMACS: -7160 -7161 -7162 0 c i = 258 c -2+1 --> -1 c ( b^{3, 258}_2 ∧ b^{3, 258}_1 ∧ -b^{3, 258}_0 ∧ p_774) -> ( b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ b^{3, 259}_0) c in CNF: c -b^{3, 258}_2 ∨ -b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ -p_774 ∨ b^{3, 259}_2 c -b^{3, 258}_2 ∨ -b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ -p_774 ∨ -b^{3, 259}_1 c -b^{3, 258}_2 ∨ -b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ -p_774 ∨ b^{3, 259}_0 c in DIMACS: -7163 -7164 7165 -774 7166 0 -7163 -7164 7165 -774 -7167 0 -7163 -7164 7165 -774 7168 0 c -1+1 --> 0 c ( b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ b^{3, 258}_0 ∧ p_774) -> (-b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ -b^{3, 259}_0) c in CNF: c -b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ -p_774 ∨ -b^{3, 259}_2 c -b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ -p_774 ∨ -b^{3, 259}_1 c -b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ -p_774 ∨ -b^{3, 259}_0 c in DIMACS: -7163 7164 -7165 -774 -7166 0 -7163 7164 -7165 -774 -7167 0 -7163 7164 -7165 -774 -7168 0 c 0+1 --> 1 c (-b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ -b^{3, 258}_0 ∧ p_774) -> (-b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ b^{3, 259}_0) c in CNF: c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ -p_774 ∨ -b^{3, 259}_2 c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ -p_774 ∨ -b^{3, 259}_1 c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ -p_774 ∨ b^{3, 259}_0 c in DIMACS: 7163 7164 7165 -774 -7166 0 7163 7164 7165 -774 -7167 0 7163 7164 7165 -774 7168 0 c 1+1 --> 2 c (-b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ b^{3, 258}_0 ∧ p_774) -> (-b^{3, 259}_2 ∧ b^{3, 259}_1 ∧ -b^{3, 259}_0) c in CNF: c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ -p_774 ∨ -b^{3, 259}_2 c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ -p_774 ∨ b^{3, 259}_1 c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ -p_774 ∨ -b^{3, 259}_0 c in DIMACS: 7163 7164 -7165 -774 -7166 0 7163 7164 -7165 -774 7167 0 7163 7164 -7165 -774 -7168 0 c 2+1 --> break c (-b^{3, 258}_2 ∧ b^{3, 258}_1 ∧ -b^{3, 258}_0 ∧ p_774) -> break c in CNF: c b^{3, 258}_2 ∨ -b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ -p_774 ∨ break c in DIMACS: 7163 -7164 7165 -774 1162 0 c 2-1 --> 1 c (-b^{3, 258}_2 ∧ b^{3, 258}_1 ∧ -b^{3, 258}_0 ∧ -p_774) -> (-b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ b^{3, 259}_0) c in CNF: c b^{3, 258}_2 ∨ -b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ p_774 ∨ -b^{3, 259}_2 c b^{3, 258}_2 ∨ -b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ p_774 ∨ -b^{3, 259}_1 c b^{3, 258}_2 ∨ -b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ p_774 ∨ b^{3, 259}_0 c in DIMACS: 7163 -7164 7165 774 -7166 0 7163 -7164 7165 774 -7167 0 7163 -7164 7165 774 7168 0 c 1-1 --> 0 c (-b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ b^{3, 258}_0 ∧ -p_774) -> (-b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ -b^{3, 259}_0) c in CNF: c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ p_774 ∨ -b^{3, 259}_2 c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ p_774 ∨ -b^{3, 259}_1 c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ p_774 ∨ -b^{3, 259}_0 c in DIMACS: 7163 7164 -7165 774 -7166 0 7163 7164 -7165 774 -7167 0 7163 7164 -7165 774 -7168 0 c 0-1 --> -1 c (-b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ -b^{3, 258}_0 ∧ -p_774) -> ( b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ b^{3, 259}_0) c in CNF: c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ p_774 ∨ b^{3, 259}_2 c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ p_774 ∨ -b^{3, 259}_1 c b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ p_774 ∨ b^{3, 259}_0 c in DIMACS: 7163 7164 7165 774 7166 0 7163 7164 7165 774 -7167 0 7163 7164 7165 774 7168 0 c -1-1 --> -2 c ( b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ b^{3, 258}_0 ∧ -p_774) -> ( b^{3, 259}_2 ∧ b^{3, 259}_1 ∧ -b^{3, 259}_0) c in CNF: c -b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ p_774 ∨ b^{3, 259}_2 c -b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ p_774 ∨ b^{3, 259}_1 c -b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ p_774 ∨ -b^{3, 259}_0 c in DIMACS: -7163 7164 -7165 774 7166 0 -7163 7164 -7165 774 7167 0 -7163 7164 -7165 774 -7168 0 c -2-1 --> break c ( b^{3, 258}_2 ∧ b^{3, 258}_1 ∧ -b^{3, 258}_0 ∧ -p_774) -> break c in CNF: c -b^{3, 258}_2 ∨ -b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ p_774 ∨ break c in DIMACS: -7163 -7164 7165 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 258}_2 ∧ -b^{3, 258}_1 ∧ -b^{3, 258}_0 ∧ true) c in CNF: c -b^{3, 258}_2 ∨ b^{3, 258}_1 ∨ b^{3, 258}_0 ∨ false c in DIMACS: -7163 7164 7165 0 c 3 does not represent an automaton state. c -(-b^{3, 258}_2 ∧ b^{3, 258}_1 ∧ b^{3, 258}_0 ∧ true) c in CNF: c b^{3, 258}_2 ∨ -b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ false c in DIMACS: 7163 -7164 -7165 0 c -3 does not represent an automaton state. c -( b^{3, 258}_2 ∧ b^{3, 258}_1 ∧ b^{3, 258}_0 ∧ true) c in CNF: c -b^{3, 258}_2 ∨ -b^{3, 258}_1 ∨ -b^{3, 258}_0 ∨ false c in DIMACS: -7163 -7164 -7165 0 c i = 259 c -2+1 --> -1 c ( b^{3, 259}_2 ∧ b^{3, 259}_1 ∧ -b^{3, 259}_0 ∧ p_777) -> ( b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ b^{3, 260}_0) c in CNF: c -b^{3, 259}_2 ∨ -b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ -p_777 ∨ b^{3, 260}_2 c -b^{3, 259}_2 ∨ -b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ -p_777 ∨ -b^{3, 260}_1 c -b^{3, 259}_2 ∨ -b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ -p_777 ∨ b^{3, 260}_0 c in DIMACS: -7166 -7167 7168 -777 7169 0 -7166 -7167 7168 -777 -7170 0 -7166 -7167 7168 -777 7171 0 c -1+1 --> 0 c ( b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ b^{3, 259}_0 ∧ p_777) -> (-b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ -b^{3, 260}_0) c in CNF: c -b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ -p_777 ∨ -b^{3, 260}_2 c -b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ -p_777 ∨ -b^{3, 260}_1 c -b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ -p_777 ∨ -b^{3, 260}_0 c in DIMACS: -7166 7167 -7168 -777 -7169 0 -7166 7167 -7168 -777 -7170 0 -7166 7167 -7168 -777 -7171 0 c 0+1 --> 1 c (-b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ -b^{3, 259}_0 ∧ p_777) -> (-b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ b^{3, 260}_0) c in CNF: c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ -p_777 ∨ -b^{3, 260}_2 c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ -p_777 ∨ -b^{3, 260}_1 c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ -p_777 ∨ b^{3, 260}_0 c in DIMACS: 7166 7167 7168 -777 -7169 0 7166 7167 7168 -777 -7170 0 7166 7167 7168 -777 7171 0 c 1+1 --> 2 c (-b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ b^{3, 259}_0 ∧ p_777) -> (-b^{3, 260}_2 ∧ b^{3, 260}_1 ∧ -b^{3, 260}_0) c in CNF: c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ -p_777 ∨ -b^{3, 260}_2 c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ -p_777 ∨ b^{3, 260}_1 c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ -p_777 ∨ -b^{3, 260}_0 c in DIMACS: 7166 7167 -7168 -777 -7169 0 7166 7167 -7168 -777 7170 0 7166 7167 -7168 -777 -7171 0 c 2+1 --> break c (-b^{3, 259}_2 ∧ b^{3, 259}_1 ∧ -b^{3, 259}_0 ∧ p_777) -> break c in CNF: c b^{3, 259}_2 ∨ -b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ -p_777 ∨ break c in DIMACS: 7166 -7167 7168 -777 1162 0 c 2-1 --> 1 c (-b^{3, 259}_2 ∧ b^{3, 259}_1 ∧ -b^{3, 259}_0 ∧ -p_777) -> (-b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ b^{3, 260}_0) c in CNF: c b^{3, 259}_2 ∨ -b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ p_777 ∨ -b^{3, 260}_2 c b^{3, 259}_2 ∨ -b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ p_777 ∨ -b^{3, 260}_1 c b^{3, 259}_2 ∨ -b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ p_777 ∨ b^{3, 260}_0 c in DIMACS: 7166 -7167 7168 777 -7169 0 7166 -7167 7168 777 -7170 0 7166 -7167 7168 777 7171 0 c 1-1 --> 0 c (-b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ b^{3, 259}_0 ∧ -p_777) -> (-b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ -b^{3, 260}_0) c in CNF: c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ p_777 ∨ -b^{3, 260}_2 c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ p_777 ∨ -b^{3, 260}_1 c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ p_777 ∨ -b^{3, 260}_0 c in DIMACS: 7166 7167 -7168 777 -7169 0 7166 7167 -7168 777 -7170 0 7166 7167 -7168 777 -7171 0 c 0-1 --> -1 c (-b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ -b^{3, 259}_0 ∧ -p_777) -> ( b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ b^{3, 260}_0) c in CNF: c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ p_777 ∨ b^{3, 260}_2 c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ p_777 ∨ -b^{3, 260}_1 c b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ p_777 ∨ b^{3, 260}_0 c in DIMACS: 7166 7167 7168 777 7169 0 7166 7167 7168 777 -7170 0 7166 7167 7168 777 7171 0 c -1-1 --> -2 c ( b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ b^{3, 259}_0 ∧ -p_777) -> ( b^{3, 260}_2 ∧ b^{3, 260}_1 ∧ -b^{3, 260}_0) c in CNF: c -b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ p_777 ∨ b^{3, 260}_2 c -b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ p_777 ∨ b^{3, 260}_1 c -b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ p_777 ∨ -b^{3, 260}_0 c in DIMACS: -7166 7167 -7168 777 7169 0 -7166 7167 -7168 777 7170 0 -7166 7167 -7168 777 -7171 0 c -2-1 --> break c ( b^{3, 259}_2 ∧ b^{3, 259}_1 ∧ -b^{3, 259}_0 ∧ -p_777) -> break c in CNF: c -b^{3, 259}_2 ∨ -b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ p_777 ∨ break c in DIMACS: -7166 -7167 7168 777 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 259}_2 ∧ -b^{3, 259}_1 ∧ -b^{3, 259}_0 ∧ true) c in CNF: c -b^{3, 259}_2 ∨ b^{3, 259}_1 ∨ b^{3, 259}_0 ∨ false c in DIMACS: -7166 7167 7168 0 c 3 does not represent an automaton state. c -(-b^{3, 259}_2 ∧ b^{3, 259}_1 ∧ b^{3, 259}_0 ∧ true) c in CNF: c b^{3, 259}_2 ∨ -b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ false c in DIMACS: 7166 -7167 -7168 0 c -3 does not represent an automaton state. c -( b^{3, 259}_2 ∧ b^{3, 259}_1 ∧ b^{3, 259}_0 ∧ true) c in CNF: c -b^{3, 259}_2 ∨ -b^{3, 259}_1 ∨ -b^{3, 259}_0 ∨ false c in DIMACS: -7166 -7167 -7168 0 c i = 260 c -2+1 --> -1 c ( b^{3, 260}_2 ∧ b^{3, 260}_1 ∧ -b^{3, 260}_0 ∧ p_780) -> ( b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ b^{3, 261}_0) c in CNF: c -b^{3, 260}_2 ∨ -b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ -p_780 ∨ b^{3, 261}_2 c -b^{3, 260}_2 ∨ -b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ -p_780 ∨ -b^{3, 261}_1 c -b^{3, 260}_2 ∨ -b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ -p_780 ∨ b^{3, 261}_0 c in DIMACS: -7169 -7170 7171 -780 7172 0 -7169 -7170 7171 -780 -7173 0 -7169 -7170 7171 -780 7174 0 c -1+1 --> 0 c ( b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ b^{3, 260}_0 ∧ p_780) -> (-b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ -b^{3, 261}_0) c in CNF: c -b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ -p_780 ∨ -b^{3, 261}_2 c -b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ -p_780 ∨ -b^{3, 261}_1 c -b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ -p_780 ∨ -b^{3, 261}_0 c in DIMACS: -7169 7170 -7171 -780 -7172 0 -7169 7170 -7171 -780 -7173 0 -7169 7170 -7171 -780 -7174 0 c 0+1 --> 1 c (-b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ -b^{3, 260}_0 ∧ p_780) -> (-b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ b^{3, 261}_0) c in CNF: c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ -p_780 ∨ -b^{3, 261}_2 c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ -p_780 ∨ -b^{3, 261}_1 c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ -p_780 ∨ b^{3, 261}_0 c in DIMACS: 7169 7170 7171 -780 -7172 0 7169 7170 7171 -780 -7173 0 7169 7170 7171 -780 7174 0 c 1+1 --> 2 c (-b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ b^{3, 260}_0 ∧ p_780) -> (-b^{3, 261}_2 ∧ b^{3, 261}_1 ∧ -b^{3, 261}_0) c in CNF: c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ -p_780 ∨ -b^{3, 261}_2 c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ -p_780 ∨ b^{3, 261}_1 c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ -p_780 ∨ -b^{3, 261}_0 c in DIMACS: 7169 7170 -7171 -780 -7172 0 7169 7170 -7171 -780 7173 0 7169 7170 -7171 -780 -7174 0 c 2+1 --> break c (-b^{3, 260}_2 ∧ b^{3, 260}_1 ∧ -b^{3, 260}_0 ∧ p_780) -> break c in CNF: c b^{3, 260}_2 ∨ -b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ -p_780 ∨ break c in DIMACS: 7169 -7170 7171 -780 1162 0 c 2-1 --> 1 c (-b^{3, 260}_2 ∧ b^{3, 260}_1 ∧ -b^{3, 260}_0 ∧ -p_780) -> (-b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ b^{3, 261}_0) c in CNF: c b^{3, 260}_2 ∨ -b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ p_780 ∨ -b^{3, 261}_2 c b^{3, 260}_2 ∨ -b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ p_780 ∨ -b^{3, 261}_1 c b^{3, 260}_2 ∨ -b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ p_780 ∨ b^{3, 261}_0 c in DIMACS: 7169 -7170 7171 780 -7172 0 7169 -7170 7171 780 -7173 0 7169 -7170 7171 780 7174 0 c 1-1 --> 0 c (-b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ b^{3, 260}_0 ∧ -p_780) -> (-b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ -b^{3, 261}_0) c in CNF: c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ p_780 ∨ -b^{3, 261}_2 c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ p_780 ∨ -b^{3, 261}_1 c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ p_780 ∨ -b^{3, 261}_0 c in DIMACS: 7169 7170 -7171 780 -7172 0 7169 7170 -7171 780 -7173 0 7169 7170 -7171 780 -7174 0 c 0-1 --> -1 c (-b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ -b^{3, 260}_0 ∧ -p_780) -> ( b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ b^{3, 261}_0) c in CNF: c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ p_780 ∨ b^{3, 261}_2 c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ p_780 ∨ -b^{3, 261}_1 c b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ p_780 ∨ b^{3, 261}_0 c in DIMACS: 7169 7170 7171 780 7172 0 7169 7170 7171 780 -7173 0 7169 7170 7171 780 7174 0 c -1-1 --> -2 c ( b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ b^{3, 260}_0 ∧ -p_780) -> ( b^{3, 261}_2 ∧ b^{3, 261}_1 ∧ -b^{3, 261}_0) c in CNF: c -b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ p_780 ∨ b^{3, 261}_2 c -b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ p_780 ∨ b^{3, 261}_1 c -b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ p_780 ∨ -b^{3, 261}_0 c in DIMACS: -7169 7170 -7171 780 7172 0 -7169 7170 -7171 780 7173 0 -7169 7170 -7171 780 -7174 0 c -2-1 --> break c ( b^{3, 260}_2 ∧ b^{3, 260}_1 ∧ -b^{3, 260}_0 ∧ -p_780) -> break c in CNF: c -b^{3, 260}_2 ∨ -b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ p_780 ∨ break c in DIMACS: -7169 -7170 7171 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 260}_2 ∧ -b^{3, 260}_1 ∧ -b^{3, 260}_0 ∧ true) c in CNF: c -b^{3, 260}_2 ∨ b^{3, 260}_1 ∨ b^{3, 260}_0 ∨ false c in DIMACS: -7169 7170 7171 0 c 3 does not represent an automaton state. c -(-b^{3, 260}_2 ∧ b^{3, 260}_1 ∧ b^{3, 260}_0 ∧ true) c in CNF: c b^{3, 260}_2 ∨ -b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ false c in DIMACS: 7169 -7170 -7171 0 c -3 does not represent an automaton state. c -( b^{3, 260}_2 ∧ b^{3, 260}_1 ∧ b^{3, 260}_0 ∧ true) c in CNF: c -b^{3, 260}_2 ∨ -b^{3, 260}_1 ∨ -b^{3, 260}_0 ∨ false c in DIMACS: -7169 -7170 -7171 0 c i = 261 c -2+1 --> -1 c ( b^{3, 261}_2 ∧ b^{3, 261}_1 ∧ -b^{3, 261}_0 ∧ p_783) -> ( b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ b^{3, 262}_0) c in CNF: c -b^{3, 261}_2 ∨ -b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ -p_783 ∨ b^{3, 262}_2 c -b^{3, 261}_2 ∨ -b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ -p_783 ∨ -b^{3, 262}_1 c -b^{3, 261}_2 ∨ -b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ -p_783 ∨ b^{3, 262}_0 c in DIMACS: -7172 -7173 7174 -783 7175 0 -7172 -7173 7174 -783 -7176 0 -7172 -7173 7174 -783 7177 0 c -1+1 --> 0 c ( b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ b^{3, 261}_0 ∧ p_783) -> (-b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ -b^{3, 262}_0) c in CNF: c -b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ -p_783 ∨ -b^{3, 262}_2 c -b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ -p_783 ∨ -b^{3, 262}_1 c -b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ -p_783 ∨ -b^{3, 262}_0 c in DIMACS: -7172 7173 -7174 -783 -7175 0 -7172 7173 -7174 -783 -7176 0 -7172 7173 -7174 -783 -7177 0 c 0+1 --> 1 c (-b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ -b^{3, 261}_0 ∧ p_783) -> (-b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ b^{3, 262}_0) c in CNF: c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ -p_783 ∨ -b^{3, 262}_2 c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ -p_783 ∨ -b^{3, 262}_1 c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ -p_783 ∨ b^{3, 262}_0 c in DIMACS: 7172 7173 7174 -783 -7175 0 7172 7173 7174 -783 -7176 0 7172 7173 7174 -783 7177 0 c 1+1 --> 2 c (-b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ b^{3, 261}_0 ∧ p_783) -> (-b^{3, 262}_2 ∧ b^{3, 262}_1 ∧ -b^{3, 262}_0) c in CNF: c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ -p_783 ∨ -b^{3, 262}_2 c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ -p_783 ∨ b^{3, 262}_1 c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ -p_783 ∨ -b^{3, 262}_0 c in DIMACS: 7172 7173 -7174 -783 -7175 0 7172 7173 -7174 -783 7176 0 7172 7173 -7174 -783 -7177 0 c 2+1 --> break c (-b^{3, 261}_2 ∧ b^{3, 261}_1 ∧ -b^{3, 261}_0 ∧ p_783) -> break c in CNF: c b^{3, 261}_2 ∨ -b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ -p_783 ∨ break c in DIMACS: 7172 -7173 7174 -783 1162 0 c 2-1 --> 1 c (-b^{3, 261}_2 ∧ b^{3, 261}_1 ∧ -b^{3, 261}_0 ∧ -p_783) -> (-b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ b^{3, 262}_0) c in CNF: c b^{3, 261}_2 ∨ -b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ p_783 ∨ -b^{3, 262}_2 c b^{3, 261}_2 ∨ -b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ p_783 ∨ -b^{3, 262}_1 c b^{3, 261}_2 ∨ -b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ p_783 ∨ b^{3, 262}_0 c in DIMACS: 7172 -7173 7174 783 -7175 0 7172 -7173 7174 783 -7176 0 7172 -7173 7174 783 7177 0 c 1-1 --> 0 c (-b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ b^{3, 261}_0 ∧ -p_783) -> (-b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ -b^{3, 262}_0) c in CNF: c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ p_783 ∨ -b^{3, 262}_2 c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ p_783 ∨ -b^{3, 262}_1 c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ p_783 ∨ -b^{3, 262}_0 c in DIMACS: 7172 7173 -7174 783 -7175 0 7172 7173 -7174 783 -7176 0 7172 7173 -7174 783 -7177 0 c 0-1 --> -1 c (-b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ -b^{3, 261}_0 ∧ -p_783) -> ( b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ b^{3, 262}_0) c in CNF: c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ p_783 ∨ b^{3, 262}_2 c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ p_783 ∨ -b^{3, 262}_1 c b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ p_783 ∨ b^{3, 262}_0 c in DIMACS: 7172 7173 7174 783 7175 0 7172 7173 7174 783 -7176 0 7172 7173 7174 783 7177 0 c -1-1 --> -2 c ( b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ b^{3, 261}_0 ∧ -p_783) -> ( b^{3, 262}_2 ∧ b^{3, 262}_1 ∧ -b^{3, 262}_0) c in CNF: c -b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ p_783 ∨ b^{3, 262}_2 c -b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ p_783 ∨ b^{3, 262}_1 c -b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ p_783 ∨ -b^{3, 262}_0 c in DIMACS: -7172 7173 -7174 783 7175 0 -7172 7173 -7174 783 7176 0 -7172 7173 -7174 783 -7177 0 c -2-1 --> break c ( b^{3, 261}_2 ∧ b^{3, 261}_1 ∧ -b^{3, 261}_0 ∧ -p_783) -> break c in CNF: c -b^{3, 261}_2 ∨ -b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ p_783 ∨ break c in DIMACS: -7172 -7173 7174 783 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 261}_2 ∧ -b^{3, 261}_1 ∧ -b^{3, 261}_0 ∧ true) c in CNF: c -b^{3, 261}_2 ∨ b^{3, 261}_1 ∨ b^{3, 261}_0 ∨ false c in DIMACS: -7172 7173 7174 0 c 3 does not represent an automaton state. c -(-b^{3, 261}_2 ∧ b^{3, 261}_1 ∧ b^{3, 261}_0 ∧ true) c in CNF: c b^{3, 261}_2 ∨ -b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ false c in DIMACS: 7172 -7173 -7174 0 c -3 does not represent an automaton state. c -( b^{3, 261}_2 ∧ b^{3, 261}_1 ∧ b^{3, 261}_0 ∧ true) c in CNF: c -b^{3, 261}_2 ∨ -b^{3, 261}_1 ∨ -b^{3, 261}_0 ∨ false c in DIMACS: -7172 -7173 -7174 0 c i = 262 c -2+1 --> -1 c ( b^{3, 262}_2 ∧ b^{3, 262}_1 ∧ -b^{3, 262}_0 ∧ p_786) -> ( b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ b^{3, 263}_0) c in CNF: c -b^{3, 262}_2 ∨ -b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ -p_786 ∨ b^{3, 263}_2 c -b^{3, 262}_2 ∨ -b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ -p_786 ∨ -b^{3, 263}_1 c -b^{3, 262}_2 ∨ -b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ -p_786 ∨ b^{3, 263}_0 c in DIMACS: -7175 -7176 7177 -786 7178 0 -7175 -7176 7177 -786 -7179 0 -7175 -7176 7177 -786 7180 0 c -1+1 --> 0 c ( b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ b^{3, 262}_0 ∧ p_786) -> (-b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ -b^{3, 263}_0) c in CNF: c -b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ -p_786 ∨ -b^{3, 263}_2 c -b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ -p_786 ∨ -b^{3, 263}_1 c -b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ -p_786 ∨ -b^{3, 263}_0 c in DIMACS: -7175 7176 -7177 -786 -7178 0 -7175 7176 -7177 -786 -7179 0 -7175 7176 -7177 -786 -7180 0 c 0+1 --> 1 c (-b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ -b^{3, 262}_0 ∧ p_786) -> (-b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ b^{3, 263}_0) c in CNF: c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ -p_786 ∨ -b^{3, 263}_2 c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ -p_786 ∨ -b^{3, 263}_1 c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ -p_786 ∨ b^{3, 263}_0 c in DIMACS: 7175 7176 7177 -786 -7178 0 7175 7176 7177 -786 -7179 0 7175 7176 7177 -786 7180 0 c 1+1 --> 2 c (-b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ b^{3, 262}_0 ∧ p_786) -> (-b^{3, 263}_2 ∧ b^{3, 263}_1 ∧ -b^{3, 263}_0) c in CNF: c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ -p_786 ∨ -b^{3, 263}_2 c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ -p_786 ∨ b^{3, 263}_1 c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ -p_786 ∨ -b^{3, 263}_0 c in DIMACS: 7175 7176 -7177 -786 -7178 0 7175 7176 -7177 -786 7179 0 7175 7176 -7177 -786 -7180 0 c 2+1 --> break c (-b^{3, 262}_2 ∧ b^{3, 262}_1 ∧ -b^{3, 262}_0 ∧ p_786) -> break c in CNF: c b^{3, 262}_2 ∨ -b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ -p_786 ∨ break c in DIMACS: 7175 -7176 7177 -786 1162 0 c 2-1 --> 1 c (-b^{3, 262}_2 ∧ b^{3, 262}_1 ∧ -b^{3, 262}_0 ∧ -p_786) -> (-b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ b^{3, 263}_0) c in CNF: c b^{3, 262}_2 ∨ -b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ p_786 ∨ -b^{3, 263}_2 c b^{3, 262}_2 ∨ -b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ p_786 ∨ -b^{3, 263}_1 c b^{3, 262}_2 ∨ -b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ p_786 ∨ b^{3, 263}_0 c in DIMACS: 7175 -7176 7177 786 -7178 0 7175 -7176 7177 786 -7179 0 7175 -7176 7177 786 7180 0 c 1-1 --> 0 c (-b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ b^{3, 262}_0 ∧ -p_786) -> (-b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ -b^{3, 263}_0) c in CNF: c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ p_786 ∨ -b^{3, 263}_2 c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ p_786 ∨ -b^{3, 263}_1 c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ p_786 ∨ -b^{3, 263}_0 c in DIMACS: 7175 7176 -7177 786 -7178 0 7175 7176 -7177 786 -7179 0 7175 7176 -7177 786 -7180 0 c 0-1 --> -1 c (-b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ -b^{3, 262}_0 ∧ -p_786) -> ( b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ b^{3, 263}_0) c in CNF: c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ p_786 ∨ b^{3, 263}_2 c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ p_786 ∨ -b^{3, 263}_1 c b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ p_786 ∨ b^{3, 263}_0 c in DIMACS: 7175 7176 7177 786 7178 0 7175 7176 7177 786 -7179 0 7175 7176 7177 786 7180 0 c -1-1 --> -2 c ( b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ b^{3, 262}_0 ∧ -p_786) -> ( b^{3, 263}_2 ∧ b^{3, 263}_1 ∧ -b^{3, 263}_0) c in CNF: c -b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ p_786 ∨ b^{3, 263}_2 c -b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ p_786 ∨ b^{3, 263}_1 c -b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ p_786 ∨ -b^{3, 263}_0 c in DIMACS: -7175 7176 -7177 786 7178 0 -7175 7176 -7177 786 7179 0 -7175 7176 -7177 786 -7180 0 c -2-1 --> break c ( b^{3, 262}_2 ∧ b^{3, 262}_1 ∧ -b^{3, 262}_0 ∧ -p_786) -> break c in CNF: c -b^{3, 262}_2 ∨ -b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ p_786 ∨ break c in DIMACS: -7175 -7176 7177 786 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 262}_2 ∧ -b^{3, 262}_1 ∧ -b^{3, 262}_0 ∧ true) c in CNF: c -b^{3, 262}_2 ∨ b^{3, 262}_1 ∨ b^{3, 262}_0 ∨ false c in DIMACS: -7175 7176 7177 0 c 3 does not represent an automaton state. c -(-b^{3, 262}_2 ∧ b^{3, 262}_1 ∧ b^{3, 262}_0 ∧ true) c in CNF: c b^{3, 262}_2 ∨ -b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ false c in DIMACS: 7175 -7176 -7177 0 c -3 does not represent an automaton state. c -( b^{3, 262}_2 ∧ b^{3, 262}_1 ∧ b^{3, 262}_0 ∧ true) c in CNF: c -b^{3, 262}_2 ∨ -b^{3, 262}_1 ∨ -b^{3, 262}_0 ∨ false c in DIMACS: -7175 -7176 -7177 0 c i = 263 c -2+1 --> -1 c ( b^{3, 263}_2 ∧ b^{3, 263}_1 ∧ -b^{3, 263}_0 ∧ p_789) -> ( b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ b^{3, 264}_0) c in CNF: c -b^{3, 263}_2 ∨ -b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ -p_789 ∨ b^{3, 264}_2 c -b^{3, 263}_2 ∨ -b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ -p_789 ∨ -b^{3, 264}_1 c -b^{3, 263}_2 ∨ -b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ -p_789 ∨ b^{3, 264}_0 c in DIMACS: -7178 -7179 7180 -789 7181 0 -7178 -7179 7180 -789 -7182 0 -7178 -7179 7180 -789 7183 0 c -1+1 --> 0 c ( b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ b^{3, 263}_0 ∧ p_789) -> (-b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ -b^{3, 264}_0) c in CNF: c -b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ -p_789 ∨ -b^{3, 264}_2 c -b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ -p_789 ∨ -b^{3, 264}_1 c -b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ -p_789 ∨ -b^{3, 264}_0 c in DIMACS: -7178 7179 -7180 -789 -7181 0 -7178 7179 -7180 -789 -7182 0 -7178 7179 -7180 -789 -7183 0 c 0+1 --> 1 c (-b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ -b^{3, 263}_0 ∧ p_789) -> (-b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ b^{3, 264}_0) c in CNF: c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ -p_789 ∨ -b^{3, 264}_2 c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ -p_789 ∨ -b^{3, 264}_1 c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ -p_789 ∨ b^{3, 264}_0 c in DIMACS: 7178 7179 7180 -789 -7181 0 7178 7179 7180 -789 -7182 0 7178 7179 7180 -789 7183 0 c 1+1 --> 2 c (-b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ b^{3, 263}_0 ∧ p_789) -> (-b^{3, 264}_2 ∧ b^{3, 264}_1 ∧ -b^{3, 264}_0) c in CNF: c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ -p_789 ∨ -b^{3, 264}_2 c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ -p_789 ∨ b^{3, 264}_1 c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ -p_789 ∨ -b^{3, 264}_0 c in DIMACS: 7178 7179 -7180 -789 -7181 0 7178 7179 -7180 -789 7182 0 7178 7179 -7180 -789 -7183 0 c 2+1 --> break c (-b^{3, 263}_2 ∧ b^{3, 263}_1 ∧ -b^{3, 263}_0 ∧ p_789) -> break c in CNF: c b^{3, 263}_2 ∨ -b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ -p_789 ∨ break c in DIMACS: 7178 -7179 7180 -789 1162 0 c 2-1 --> 1 c (-b^{3, 263}_2 ∧ b^{3, 263}_1 ∧ -b^{3, 263}_0 ∧ -p_789) -> (-b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ b^{3, 264}_0) c in CNF: c b^{3, 263}_2 ∨ -b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ p_789 ∨ -b^{3, 264}_2 c b^{3, 263}_2 ∨ -b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ p_789 ∨ -b^{3, 264}_1 c b^{3, 263}_2 ∨ -b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ p_789 ∨ b^{3, 264}_0 c in DIMACS: 7178 -7179 7180 789 -7181 0 7178 -7179 7180 789 -7182 0 7178 -7179 7180 789 7183 0 c 1-1 --> 0 c (-b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ b^{3, 263}_0 ∧ -p_789) -> (-b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ -b^{3, 264}_0) c in CNF: c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ p_789 ∨ -b^{3, 264}_2 c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ p_789 ∨ -b^{3, 264}_1 c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ p_789 ∨ -b^{3, 264}_0 c in DIMACS: 7178 7179 -7180 789 -7181 0 7178 7179 -7180 789 -7182 0 7178 7179 -7180 789 -7183 0 c 0-1 --> -1 c (-b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ -b^{3, 263}_0 ∧ -p_789) -> ( b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ b^{3, 264}_0) c in CNF: c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ p_789 ∨ b^{3, 264}_2 c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ p_789 ∨ -b^{3, 264}_1 c b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ p_789 ∨ b^{3, 264}_0 c in DIMACS: 7178 7179 7180 789 7181 0 7178 7179 7180 789 -7182 0 7178 7179 7180 789 7183 0 c -1-1 --> -2 c ( b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ b^{3, 263}_0 ∧ -p_789) -> ( b^{3, 264}_2 ∧ b^{3, 264}_1 ∧ -b^{3, 264}_0) c in CNF: c -b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ p_789 ∨ b^{3, 264}_2 c -b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ p_789 ∨ b^{3, 264}_1 c -b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ p_789 ∨ -b^{3, 264}_0 c in DIMACS: -7178 7179 -7180 789 7181 0 -7178 7179 -7180 789 7182 0 -7178 7179 -7180 789 -7183 0 c -2-1 --> break c ( b^{3, 263}_2 ∧ b^{3, 263}_1 ∧ -b^{3, 263}_0 ∧ -p_789) -> break c in CNF: c -b^{3, 263}_2 ∨ -b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ p_789 ∨ break c in DIMACS: -7178 -7179 7180 789 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 263}_2 ∧ -b^{3, 263}_1 ∧ -b^{3, 263}_0 ∧ true) c in CNF: c -b^{3, 263}_2 ∨ b^{3, 263}_1 ∨ b^{3, 263}_0 ∨ false c in DIMACS: -7178 7179 7180 0 c 3 does not represent an automaton state. c -(-b^{3, 263}_2 ∧ b^{3, 263}_1 ∧ b^{3, 263}_0 ∧ true) c in CNF: c b^{3, 263}_2 ∨ -b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ false c in DIMACS: 7178 -7179 -7180 0 c -3 does not represent an automaton state. c -( b^{3, 263}_2 ∧ b^{3, 263}_1 ∧ b^{3, 263}_0 ∧ true) c in CNF: c -b^{3, 263}_2 ∨ -b^{3, 263}_1 ∨ -b^{3, 263}_0 ∨ false c in DIMACS: -7178 -7179 -7180 0 c i = 264 c -2+1 --> -1 c ( b^{3, 264}_2 ∧ b^{3, 264}_1 ∧ -b^{3, 264}_0 ∧ p_792) -> ( b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ b^{3, 265}_0) c in CNF: c -b^{3, 264}_2 ∨ -b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ -p_792 ∨ b^{3, 265}_2 c -b^{3, 264}_2 ∨ -b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ -p_792 ∨ -b^{3, 265}_1 c -b^{3, 264}_2 ∨ -b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ -p_792 ∨ b^{3, 265}_0 c in DIMACS: -7181 -7182 7183 -792 7184 0 -7181 -7182 7183 -792 -7185 0 -7181 -7182 7183 -792 7186 0 c -1+1 --> 0 c ( b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ b^{3, 264}_0 ∧ p_792) -> (-b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ -b^{3, 265}_0) c in CNF: c -b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ -p_792 ∨ -b^{3, 265}_2 c -b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ -p_792 ∨ -b^{3, 265}_1 c -b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ -p_792 ∨ -b^{3, 265}_0 c in DIMACS: -7181 7182 -7183 -792 -7184 0 -7181 7182 -7183 -792 -7185 0 -7181 7182 -7183 -792 -7186 0 c 0+1 --> 1 c (-b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ -b^{3, 264}_0 ∧ p_792) -> (-b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ b^{3, 265}_0) c in CNF: c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ -p_792 ∨ -b^{3, 265}_2 c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ -p_792 ∨ -b^{3, 265}_1 c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ -p_792 ∨ b^{3, 265}_0 c in DIMACS: 7181 7182 7183 -792 -7184 0 7181 7182 7183 -792 -7185 0 7181 7182 7183 -792 7186 0 c 1+1 --> 2 c (-b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ b^{3, 264}_0 ∧ p_792) -> (-b^{3, 265}_2 ∧ b^{3, 265}_1 ∧ -b^{3, 265}_0) c in CNF: c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ -p_792 ∨ -b^{3, 265}_2 c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ -p_792 ∨ b^{3, 265}_1 c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ -p_792 ∨ -b^{3, 265}_0 c in DIMACS: 7181 7182 -7183 -792 -7184 0 7181 7182 -7183 -792 7185 0 7181 7182 -7183 -792 -7186 0 c 2+1 --> break c (-b^{3, 264}_2 ∧ b^{3, 264}_1 ∧ -b^{3, 264}_0 ∧ p_792) -> break c in CNF: c b^{3, 264}_2 ∨ -b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ -p_792 ∨ break c in DIMACS: 7181 -7182 7183 -792 1162 0 c 2-1 --> 1 c (-b^{3, 264}_2 ∧ b^{3, 264}_1 ∧ -b^{3, 264}_0 ∧ -p_792) -> (-b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ b^{3, 265}_0) c in CNF: c b^{3, 264}_2 ∨ -b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ p_792 ∨ -b^{3, 265}_2 c b^{3, 264}_2 ∨ -b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ p_792 ∨ -b^{3, 265}_1 c b^{3, 264}_2 ∨ -b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ p_792 ∨ b^{3, 265}_0 c in DIMACS: 7181 -7182 7183 792 -7184 0 7181 -7182 7183 792 -7185 0 7181 -7182 7183 792 7186 0 c 1-1 --> 0 c (-b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ b^{3, 264}_0 ∧ -p_792) -> (-b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ -b^{3, 265}_0) c in CNF: c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ p_792 ∨ -b^{3, 265}_2 c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ p_792 ∨ -b^{3, 265}_1 c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ p_792 ∨ -b^{3, 265}_0 c in DIMACS: 7181 7182 -7183 792 -7184 0 7181 7182 -7183 792 -7185 0 7181 7182 -7183 792 -7186 0 c 0-1 --> -1 c (-b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ -b^{3, 264}_0 ∧ -p_792) -> ( b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ b^{3, 265}_0) c in CNF: c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ p_792 ∨ b^{3, 265}_2 c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ p_792 ∨ -b^{3, 265}_1 c b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ p_792 ∨ b^{3, 265}_0 c in DIMACS: 7181 7182 7183 792 7184 0 7181 7182 7183 792 -7185 0 7181 7182 7183 792 7186 0 c -1-1 --> -2 c ( b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ b^{3, 264}_0 ∧ -p_792) -> ( b^{3, 265}_2 ∧ b^{3, 265}_1 ∧ -b^{3, 265}_0) c in CNF: c -b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ p_792 ∨ b^{3, 265}_2 c -b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ p_792 ∨ b^{3, 265}_1 c -b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ p_792 ∨ -b^{3, 265}_0 c in DIMACS: -7181 7182 -7183 792 7184 0 -7181 7182 -7183 792 7185 0 -7181 7182 -7183 792 -7186 0 c -2-1 --> break c ( b^{3, 264}_2 ∧ b^{3, 264}_1 ∧ -b^{3, 264}_0 ∧ -p_792) -> break c in CNF: c -b^{3, 264}_2 ∨ -b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ p_792 ∨ break c in DIMACS: -7181 -7182 7183 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 264}_2 ∧ -b^{3, 264}_1 ∧ -b^{3, 264}_0 ∧ true) c in CNF: c -b^{3, 264}_2 ∨ b^{3, 264}_1 ∨ b^{3, 264}_0 ∨ false c in DIMACS: -7181 7182 7183 0 c 3 does not represent an automaton state. c -(-b^{3, 264}_2 ∧ b^{3, 264}_1 ∧ b^{3, 264}_0 ∧ true) c in CNF: c b^{3, 264}_2 ∨ -b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ false c in DIMACS: 7181 -7182 -7183 0 c -3 does not represent an automaton state. c -( b^{3, 264}_2 ∧ b^{3, 264}_1 ∧ b^{3, 264}_0 ∧ true) c in CNF: c -b^{3, 264}_2 ∨ -b^{3, 264}_1 ∨ -b^{3, 264}_0 ∨ false c in DIMACS: -7181 -7182 -7183 0 c i = 265 c -2+1 --> -1 c ( b^{3, 265}_2 ∧ b^{3, 265}_1 ∧ -b^{3, 265}_0 ∧ p_795) -> ( b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ b^{3, 266}_0) c in CNF: c -b^{3, 265}_2 ∨ -b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ -p_795 ∨ b^{3, 266}_2 c -b^{3, 265}_2 ∨ -b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ -p_795 ∨ -b^{3, 266}_1 c -b^{3, 265}_2 ∨ -b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ -p_795 ∨ b^{3, 266}_0 c in DIMACS: -7184 -7185 7186 -795 7187 0 -7184 -7185 7186 -795 -7188 0 -7184 -7185 7186 -795 7189 0 c -1+1 --> 0 c ( b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ b^{3, 265}_0 ∧ p_795) -> (-b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ -b^{3, 266}_0) c in CNF: c -b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ -p_795 ∨ -b^{3, 266}_2 c -b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ -p_795 ∨ -b^{3, 266}_1 c -b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ -p_795 ∨ -b^{3, 266}_0 c in DIMACS: -7184 7185 -7186 -795 -7187 0 -7184 7185 -7186 -795 -7188 0 -7184 7185 -7186 -795 -7189 0 c 0+1 --> 1 c (-b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ -b^{3, 265}_0 ∧ p_795) -> (-b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ b^{3, 266}_0) c in CNF: c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ -p_795 ∨ -b^{3, 266}_2 c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ -p_795 ∨ -b^{3, 266}_1 c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ -p_795 ∨ b^{3, 266}_0 c in DIMACS: 7184 7185 7186 -795 -7187 0 7184 7185 7186 -795 -7188 0 7184 7185 7186 -795 7189 0 c 1+1 --> 2 c (-b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ b^{3, 265}_0 ∧ p_795) -> (-b^{3, 266}_2 ∧ b^{3, 266}_1 ∧ -b^{3, 266}_0) c in CNF: c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ -p_795 ∨ -b^{3, 266}_2 c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ -p_795 ∨ b^{3, 266}_1 c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ -p_795 ∨ -b^{3, 266}_0 c in DIMACS: 7184 7185 -7186 -795 -7187 0 7184 7185 -7186 -795 7188 0 7184 7185 -7186 -795 -7189 0 c 2+1 --> break c (-b^{3, 265}_2 ∧ b^{3, 265}_1 ∧ -b^{3, 265}_0 ∧ p_795) -> break c in CNF: c b^{3, 265}_2 ∨ -b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ -p_795 ∨ break c in DIMACS: 7184 -7185 7186 -795 1162 0 c 2-1 --> 1 c (-b^{3, 265}_2 ∧ b^{3, 265}_1 ∧ -b^{3, 265}_0 ∧ -p_795) -> (-b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ b^{3, 266}_0) c in CNF: c b^{3, 265}_2 ∨ -b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ p_795 ∨ -b^{3, 266}_2 c b^{3, 265}_2 ∨ -b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ p_795 ∨ -b^{3, 266}_1 c b^{3, 265}_2 ∨ -b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ p_795 ∨ b^{3, 266}_0 c in DIMACS: 7184 -7185 7186 795 -7187 0 7184 -7185 7186 795 -7188 0 7184 -7185 7186 795 7189 0 c 1-1 --> 0 c (-b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ b^{3, 265}_0 ∧ -p_795) -> (-b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ -b^{3, 266}_0) c in CNF: c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ p_795 ∨ -b^{3, 266}_2 c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ p_795 ∨ -b^{3, 266}_1 c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ p_795 ∨ -b^{3, 266}_0 c in DIMACS: 7184 7185 -7186 795 -7187 0 7184 7185 -7186 795 -7188 0 7184 7185 -7186 795 -7189 0 c 0-1 --> -1 c (-b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ -b^{3, 265}_0 ∧ -p_795) -> ( b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ b^{3, 266}_0) c in CNF: c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ p_795 ∨ b^{3, 266}_2 c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ p_795 ∨ -b^{3, 266}_1 c b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ p_795 ∨ b^{3, 266}_0 c in DIMACS: 7184 7185 7186 795 7187 0 7184 7185 7186 795 -7188 0 7184 7185 7186 795 7189 0 c -1-1 --> -2 c ( b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ b^{3, 265}_0 ∧ -p_795) -> ( b^{3, 266}_2 ∧ b^{3, 266}_1 ∧ -b^{3, 266}_0) c in CNF: c -b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ p_795 ∨ b^{3, 266}_2 c -b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ p_795 ∨ b^{3, 266}_1 c -b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ p_795 ∨ -b^{3, 266}_0 c in DIMACS: -7184 7185 -7186 795 7187 0 -7184 7185 -7186 795 7188 0 -7184 7185 -7186 795 -7189 0 c -2-1 --> break c ( b^{3, 265}_2 ∧ b^{3, 265}_1 ∧ -b^{3, 265}_0 ∧ -p_795) -> break c in CNF: c -b^{3, 265}_2 ∨ -b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ p_795 ∨ break c in DIMACS: -7184 -7185 7186 795 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 265}_2 ∧ -b^{3, 265}_1 ∧ -b^{3, 265}_0 ∧ true) c in CNF: c -b^{3, 265}_2 ∨ b^{3, 265}_1 ∨ b^{3, 265}_0 ∨ false c in DIMACS: -7184 7185 7186 0 c 3 does not represent an automaton state. c -(-b^{3, 265}_2 ∧ b^{3, 265}_1 ∧ b^{3, 265}_0 ∧ true) c in CNF: c b^{3, 265}_2 ∨ -b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ false c in DIMACS: 7184 -7185 -7186 0 c -3 does not represent an automaton state. c -( b^{3, 265}_2 ∧ b^{3, 265}_1 ∧ b^{3, 265}_0 ∧ true) c in CNF: c -b^{3, 265}_2 ∨ -b^{3, 265}_1 ∨ -b^{3, 265}_0 ∨ false c in DIMACS: -7184 -7185 -7186 0 c i = 266 c -2+1 --> -1 c ( b^{3, 266}_2 ∧ b^{3, 266}_1 ∧ -b^{3, 266}_0 ∧ p_798) -> ( b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ b^{3, 267}_0) c in CNF: c -b^{3, 266}_2 ∨ -b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ -p_798 ∨ b^{3, 267}_2 c -b^{3, 266}_2 ∨ -b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ -p_798 ∨ -b^{3, 267}_1 c -b^{3, 266}_2 ∨ -b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ -p_798 ∨ b^{3, 267}_0 c in DIMACS: -7187 -7188 7189 -798 7190 0 -7187 -7188 7189 -798 -7191 0 -7187 -7188 7189 -798 7192 0 c -1+1 --> 0 c ( b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ b^{3, 266}_0 ∧ p_798) -> (-b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ -b^{3, 267}_0) c in CNF: c -b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ -p_798 ∨ -b^{3, 267}_2 c -b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ -p_798 ∨ -b^{3, 267}_1 c -b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ -p_798 ∨ -b^{3, 267}_0 c in DIMACS: -7187 7188 -7189 -798 -7190 0 -7187 7188 -7189 -798 -7191 0 -7187 7188 -7189 -798 -7192 0 c 0+1 --> 1 c (-b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ -b^{3, 266}_0 ∧ p_798) -> (-b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ b^{3, 267}_0) c in CNF: c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ -p_798 ∨ -b^{3, 267}_2 c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ -p_798 ∨ -b^{3, 267}_1 c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ -p_798 ∨ b^{3, 267}_0 c in DIMACS: 7187 7188 7189 -798 -7190 0 7187 7188 7189 -798 -7191 0 7187 7188 7189 -798 7192 0 c 1+1 --> 2 c (-b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ b^{3, 266}_0 ∧ p_798) -> (-b^{3, 267}_2 ∧ b^{3, 267}_1 ∧ -b^{3, 267}_0) c in CNF: c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ -p_798 ∨ -b^{3, 267}_2 c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ -p_798 ∨ b^{3, 267}_1 c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ -p_798 ∨ -b^{3, 267}_0 c in DIMACS: 7187 7188 -7189 -798 -7190 0 7187 7188 -7189 -798 7191 0 7187 7188 -7189 -798 -7192 0 c 2+1 --> break c (-b^{3, 266}_2 ∧ b^{3, 266}_1 ∧ -b^{3, 266}_0 ∧ p_798) -> break c in CNF: c b^{3, 266}_2 ∨ -b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ -p_798 ∨ break c in DIMACS: 7187 -7188 7189 -798 1162 0 c 2-1 --> 1 c (-b^{3, 266}_2 ∧ b^{3, 266}_1 ∧ -b^{3, 266}_0 ∧ -p_798) -> (-b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ b^{3, 267}_0) c in CNF: c b^{3, 266}_2 ∨ -b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ p_798 ∨ -b^{3, 267}_2 c b^{3, 266}_2 ∨ -b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ p_798 ∨ -b^{3, 267}_1 c b^{3, 266}_2 ∨ -b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ p_798 ∨ b^{3, 267}_0 c in DIMACS: 7187 -7188 7189 798 -7190 0 7187 -7188 7189 798 -7191 0 7187 -7188 7189 798 7192 0 c 1-1 --> 0 c (-b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ b^{3, 266}_0 ∧ -p_798) -> (-b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ -b^{3, 267}_0) c in CNF: c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ p_798 ∨ -b^{3, 267}_2 c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ p_798 ∨ -b^{3, 267}_1 c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ p_798 ∨ -b^{3, 267}_0 c in DIMACS: 7187 7188 -7189 798 -7190 0 7187 7188 -7189 798 -7191 0 7187 7188 -7189 798 -7192 0 c 0-1 --> -1 c (-b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ -b^{3, 266}_0 ∧ -p_798) -> ( b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ b^{3, 267}_0) c in CNF: c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ p_798 ∨ b^{3, 267}_2 c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ p_798 ∨ -b^{3, 267}_1 c b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ p_798 ∨ b^{3, 267}_0 c in DIMACS: 7187 7188 7189 798 7190 0 7187 7188 7189 798 -7191 0 7187 7188 7189 798 7192 0 c -1-1 --> -2 c ( b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ b^{3, 266}_0 ∧ -p_798) -> ( b^{3, 267}_2 ∧ b^{3, 267}_1 ∧ -b^{3, 267}_0) c in CNF: c -b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ p_798 ∨ b^{3, 267}_2 c -b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ p_798 ∨ b^{3, 267}_1 c -b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ p_798 ∨ -b^{3, 267}_0 c in DIMACS: -7187 7188 -7189 798 7190 0 -7187 7188 -7189 798 7191 0 -7187 7188 -7189 798 -7192 0 c -2-1 --> break c ( b^{3, 266}_2 ∧ b^{3, 266}_1 ∧ -b^{3, 266}_0 ∧ -p_798) -> break c in CNF: c -b^{3, 266}_2 ∨ -b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ p_798 ∨ break c in DIMACS: -7187 -7188 7189 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 266}_2 ∧ -b^{3, 266}_1 ∧ -b^{3, 266}_0 ∧ true) c in CNF: c -b^{3, 266}_2 ∨ b^{3, 266}_1 ∨ b^{3, 266}_0 ∨ false c in DIMACS: -7187 7188 7189 0 c 3 does not represent an automaton state. c -(-b^{3, 266}_2 ∧ b^{3, 266}_1 ∧ b^{3, 266}_0 ∧ true) c in CNF: c b^{3, 266}_2 ∨ -b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ false c in DIMACS: 7187 -7188 -7189 0 c -3 does not represent an automaton state. c -( b^{3, 266}_2 ∧ b^{3, 266}_1 ∧ b^{3, 266}_0 ∧ true) c in CNF: c -b^{3, 266}_2 ∨ -b^{3, 266}_1 ∨ -b^{3, 266}_0 ∨ false c in DIMACS: -7187 -7188 -7189 0 c i = 267 c -2+1 --> -1 c ( b^{3, 267}_2 ∧ b^{3, 267}_1 ∧ -b^{3, 267}_0 ∧ p_801) -> ( b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ b^{3, 268}_0) c in CNF: c -b^{3, 267}_2 ∨ -b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ -p_801 ∨ b^{3, 268}_2 c -b^{3, 267}_2 ∨ -b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ -p_801 ∨ -b^{3, 268}_1 c -b^{3, 267}_2 ∨ -b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ -p_801 ∨ b^{3, 268}_0 c in DIMACS: -7190 -7191 7192 -801 7193 0 -7190 -7191 7192 -801 -7194 0 -7190 -7191 7192 -801 7195 0 c -1+1 --> 0 c ( b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ b^{3, 267}_0 ∧ p_801) -> (-b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ -b^{3, 268}_0) c in CNF: c -b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ -p_801 ∨ -b^{3, 268}_2 c -b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ -p_801 ∨ -b^{3, 268}_1 c -b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ -p_801 ∨ -b^{3, 268}_0 c in DIMACS: -7190 7191 -7192 -801 -7193 0 -7190 7191 -7192 -801 -7194 0 -7190 7191 -7192 -801 -7195 0 c 0+1 --> 1 c (-b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ -b^{3, 267}_0 ∧ p_801) -> (-b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ b^{3, 268}_0) c in CNF: c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ -p_801 ∨ -b^{3, 268}_2 c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ -p_801 ∨ -b^{3, 268}_1 c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ -p_801 ∨ b^{3, 268}_0 c in DIMACS: 7190 7191 7192 -801 -7193 0 7190 7191 7192 -801 -7194 0 7190 7191 7192 -801 7195 0 c 1+1 --> 2 c (-b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ b^{3, 267}_0 ∧ p_801) -> (-b^{3, 268}_2 ∧ b^{3, 268}_1 ∧ -b^{3, 268}_0) c in CNF: c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ -p_801 ∨ -b^{3, 268}_2 c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ -p_801 ∨ b^{3, 268}_1 c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ -p_801 ∨ -b^{3, 268}_0 c in DIMACS: 7190 7191 -7192 -801 -7193 0 7190 7191 -7192 -801 7194 0 7190 7191 -7192 -801 -7195 0 c 2+1 --> break c (-b^{3, 267}_2 ∧ b^{3, 267}_1 ∧ -b^{3, 267}_0 ∧ p_801) -> break c in CNF: c b^{3, 267}_2 ∨ -b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ -p_801 ∨ break c in DIMACS: 7190 -7191 7192 -801 1162 0 c 2-1 --> 1 c (-b^{3, 267}_2 ∧ b^{3, 267}_1 ∧ -b^{3, 267}_0 ∧ -p_801) -> (-b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ b^{3, 268}_0) c in CNF: c b^{3, 267}_2 ∨ -b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ p_801 ∨ -b^{3, 268}_2 c b^{3, 267}_2 ∨ -b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ p_801 ∨ -b^{3, 268}_1 c b^{3, 267}_2 ∨ -b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ p_801 ∨ b^{3, 268}_0 c in DIMACS: 7190 -7191 7192 801 -7193 0 7190 -7191 7192 801 -7194 0 7190 -7191 7192 801 7195 0 c 1-1 --> 0 c (-b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ b^{3, 267}_0 ∧ -p_801) -> (-b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ -b^{3, 268}_0) c in CNF: c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ p_801 ∨ -b^{3, 268}_2 c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ p_801 ∨ -b^{3, 268}_1 c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ p_801 ∨ -b^{3, 268}_0 c in DIMACS: 7190 7191 -7192 801 -7193 0 7190 7191 -7192 801 -7194 0 7190 7191 -7192 801 -7195 0 c 0-1 --> -1 c (-b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ -b^{3, 267}_0 ∧ -p_801) -> ( b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ b^{3, 268}_0) c in CNF: c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ p_801 ∨ b^{3, 268}_2 c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ p_801 ∨ -b^{3, 268}_1 c b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ p_801 ∨ b^{3, 268}_0 c in DIMACS: 7190 7191 7192 801 7193 0 7190 7191 7192 801 -7194 0 7190 7191 7192 801 7195 0 c -1-1 --> -2 c ( b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ b^{3, 267}_0 ∧ -p_801) -> ( b^{3, 268}_2 ∧ b^{3, 268}_1 ∧ -b^{3, 268}_0) c in CNF: c -b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ p_801 ∨ b^{3, 268}_2 c -b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ p_801 ∨ b^{3, 268}_1 c -b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ p_801 ∨ -b^{3, 268}_0 c in DIMACS: -7190 7191 -7192 801 7193 0 -7190 7191 -7192 801 7194 0 -7190 7191 -7192 801 -7195 0 c -2-1 --> break c ( b^{3, 267}_2 ∧ b^{3, 267}_1 ∧ -b^{3, 267}_0 ∧ -p_801) -> break c in CNF: c -b^{3, 267}_2 ∨ -b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ p_801 ∨ break c in DIMACS: -7190 -7191 7192 801 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 267}_2 ∧ -b^{3, 267}_1 ∧ -b^{3, 267}_0 ∧ true) c in CNF: c -b^{3, 267}_2 ∨ b^{3, 267}_1 ∨ b^{3, 267}_0 ∨ false c in DIMACS: -7190 7191 7192 0 c 3 does not represent an automaton state. c -(-b^{3, 267}_2 ∧ b^{3, 267}_1 ∧ b^{3, 267}_0 ∧ true) c in CNF: c b^{3, 267}_2 ∨ -b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ false c in DIMACS: 7190 -7191 -7192 0 c -3 does not represent an automaton state. c -( b^{3, 267}_2 ∧ b^{3, 267}_1 ∧ b^{3, 267}_0 ∧ true) c in CNF: c -b^{3, 267}_2 ∨ -b^{3, 267}_1 ∨ -b^{3, 267}_0 ∨ false c in DIMACS: -7190 -7191 -7192 0 c i = 268 c -2+1 --> -1 c ( b^{3, 268}_2 ∧ b^{3, 268}_1 ∧ -b^{3, 268}_0 ∧ p_804) -> ( b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ b^{3, 269}_0) c in CNF: c -b^{3, 268}_2 ∨ -b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ -p_804 ∨ b^{3, 269}_2 c -b^{3, 268}_2 ∨ -b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ -p_804 ∨ -b^{3, 269}_1 c -b^{3, 268}_2 ∨ -b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ -p_804 ∨ b^{3, 269}_0 c in DIMACS: -7193 -7194 7195 -804 7196 0 -7193 -7194 7195 -804 -7197 0 -7193 -7194 7195 -804 7198 0 c -1+1 --> 0 c ( b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ b^{3, 268}_0 ∧ p_804) -> (-b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ -b^{3, 269}_0) c in CNF: c -b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ -p_804 ∨ -b^{3, 269}_2 c -b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ -p_804 ∨ -b^{3, 269}_1 c -b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ -p_804 ∨ -b^{3, 269}_0 c in DIMACS: -7193 7194 -7195 -804 -7196 0 -7193 7194 -7195 -804 -7197 0 -7193 7194 -7195 -804 -7198 0 c 0+1 --> 1 c (-b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ -b^{3, 268}_0 ∧ p_804) -> (-b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ b^{3, 269}_0) c in CNF: c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ -p_804 ∨ -b^{3, 269}_2 c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ -p_804 ∨ -b^{3, 269}_1 c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ -p_804 ∨ b^{3, 269}_0 c in DIMACS: 7193 7194 7195 -804 -7196 0 7193 7194 7195 -804 -7197 0 7193 7194 7195 -804 7198 0 c 1+1 --> 2 c (-b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ b^{3, 268}_0 ∧ p_804) -> (-b^{3, 269}_2 ∧ b^{3, 269}_1 ∧ -b^{3, 269}_0) c in CNF: c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ -p_804 ∨ -b^{3, 269}_2 c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ -p_804 ∨ b^{3, 269}_1 c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ -p_804 ∨ -b^{3, 269}_0 c in DIMACS: 7193 7194 -7195 -804 -7196 0 7193 7194 -7195 -804 7197 0 7193 7194 -7195 -804 -7198 0 c 2+1 --> break c (-b^{3, 268}_2 ∧ b^{3, 268}_1 ∧ -b^{3, 268}_0 ∧ p_804) -> break c in CNF: c b^{3, 268}_2 ∨ -b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ -p_804 ∨ break c in DIMACS: 7193 -7194 7195 -804 1162 0 c 2-1 --> 1 c (-b^{3, 268}_2 ∧ b^{3, 268}_1 ∧ -b^{3, 268}_0 ∧ -p_804) -> (-b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ b^{3, 269}_0) c in CNF: c b^{3, 268}_2 ∨ -b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ p_804 ∨ -b^{3, 269}_2 c b^{3, 268}_2 ∨ -b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ p_804 ∨ -b^{3, 269}_1 c b^{3, 268}_2 ∨ -b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ p_804 ∨ b^{3, 269}_0 c in DIMACS: 7193 -7194 7195 804 -7196 0 7193 -7194 7195 804 -7197 0 7193 -7194 7195 804 7198 0 c 1-1 --> 0 c (-b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ b^{3, 268}_0 ∧ -p_804) -> (-b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ -b^{3, 269}_0) c in CNF: c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ p_804 ∨ -b^{3, 269}_2 c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ p_804 ∨ -b^{3, 269}_1 c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ p_804 ∨ -b^{3, 269}_0 c in DIMACS: 7193 7194 -7195 804 -7196 0 7193 7194 -7195 804 -7197 0 7193 7194 -7195 804 -7198 0 c 0-1 --> -1 c (-b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ -b^{3, 268}_0 ∧ -p_804) -> ( b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ b^{3, 269}_0) c in CNF: c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ p_804 ∨ b^{3, 269}_2 c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ p_804 ∨ -b^{3, 269}_1 c b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ p_804 ∨ b^{3, 269}_0 c in DIMACS: 7193 7194 7195 804 7196 0 7193 7194 7195 804 -7197 0 7193 7194 7195 804 7198 0 c -1-1 --> -2 c ( b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ b^{3, 268}_0 ∧ -p_804) -> ( b^{3, 269}_2 ∧ b^{3, 269}_1 ∧ -b^{3, 269}_0) c in CNF: c -b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ p_804 ∨ b^{3, 269}_2 c -b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ p_804 ∨ b^{3, 269}_1 c -b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ p_804 ∨ -b^{3, 269}_0 c in DIMACS: -7193 7194 -7195 804 7196 0 -7193 7194 -7195 804 7197 0 -7193 7194 -7195 804 -7198 0 c -2-1 --> break c ( b^{3, 268}_2 ∧ b^{3, 268}_1 ∧ -b^{3, 268}_0 ∧ -p_804) -> break c in CNF: c -b^{3, 268}_2 ∨ -b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ p_804 ∨ break c in DIMACS: -7193 -7194 7195 804 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 268}_2 ∧ -b^{3, 268}_1 ∧ -b^{3, 268}_0 ∧ true) c in CNF: c -b^{3, 268}_2 ∨ b^{3, 268}_1 ∨ b^{3, 268}_0 ∨ false c in DIMACS: -7193 7194 7195 0 c 3 does not represent an automaton state. c -(-b^{3, 268}_2 ∧ b^{3, 268}_1 ∧ b^{3, 268}_0 ∧ true) c in CNF: c b^{3, 268}_2 ∨ -b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ false c in DIMACS: 7193 -7194 -7195 0 c -3 does not represent an automaton state. c -( b^{3, 268}_2 ∧ b^{3, 268}_1 ∧ b^{3, 268}_0 ∧ true) c in CNF: c -b^{3, 268}_2 ∨ -b^{3, 268}_1 ∨ -b^{3, 268}_0 ∨ false c in DIMACS: -7193 -7194 -7195 0 c i = 269 c -2+1 --> -1 c ( b^{3, 269}_2 ∧ b^{3, 269}_1 ∧ -b^{3, 269}_0 ∧ p_807) -> ( b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ b^{3, 270}_0) c in CNF: c -b^{3, 269}_2 ∨ -b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ -p_807 ∨ b^{3, 270}_2 c -b^{3, 269}_2 ∨ -b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ -p_807 ∨ -b^{3, 270}_1 c -b^{3, 269}_2 ∨ -b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ -p_807 ∨ b^{3, 270}_0 c in DIMACS: -7196 -7197 7198 -807 7199 0 -7196 -7197 7198 -807 -7200 0 -7196 -7197 7198 -807 7201 0 c -1+1 --> 0 c ( b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ b^{3, 269}_0 ∧ p_807) -> (-b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ -b^{3, 270}_0) c in CNF: c -b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ -p_807 ∨ -b^{3, 270}_2 c -b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ -p_807 ∨ -b^{3, 270}_1 c -b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ -p_807 ∨ -b^{3, 270}_0 c in DIMACS: -7196 7197 -7198 -807 -7199 0 -7196 7197 -7198 -807 -7200 0 -7196 7197 -7198 -807 -7201 0 c 0+1 --> 1 c (-b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ -b^{3, 269}_0 ∧ p_807) -> (-b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ b^{3, 270}_0) c in CNF: c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ -p_807 ∨ -b^{3, 270}_2 c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ -p_807 ∨ -b^{3, 270}_1 c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ -p_807 ∨ b^{3, 270}_0 c in DIMACS: 7196 7197 7198 -807 -7199 0 7196 7197 7198 -807 -7200 0 7196 7197 7198 -807 7201 0 c 1+1 --> 2 c (-b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ b^{3, 269}_0 ∧ p_807) -> (-b^{3, 270}_2 ∧ b^{3, 270}_1 ∧ -b^{3, 270}_0) c in CNF: c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ -p_807 ∨ -b^{3, 270}_2 c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ -p_807 ∨ b^{3, 270}_1 c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ -p_807 ∨ -b^{3, 270}_0 c in DIMACS: 7196 7197 -7198 -807 -7199 0 7196 7197 -7198 -807 7200 0 7196 7197 -7198 -807 -7201 0 c 2+1 --> break c (-b^{3, 269}_2 ∧ b^{3, 269}_1 ∧ -b^{3, 269}_0 ∧ p_807) -> break c in CNF: c b^{3, 269}_2 ∨ -b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ -p_807 ∨ break c in DIMACS: 7196 -7197 7198 -807 1162 0 c 2-1 --> 1 c (-b^{3, 269}_2 ∧ b^{3, 269}_1 ∧ -b^{3, 269}_0 ∧ -p_807) -> (-b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ b^{3, 270}_0) c in CNF: c b^{3, 269}_2 ∨ -b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ p_807 ∨ -b^{3, 270}_2 c b^{3, 269}_2 ∨ -b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ p_807 ∨ -b^{3, 270}_1 c b^{3, 269}_2 ∨ -b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ p_807 ∨ b^{3, 270}_0 c in DIMACS: 7196 -7197 7198 807 -7199 0 7196 -7197 7198 807 -7200 0 7196 -7197 7198 807 7201 0 c 1-1 --> 0 c (-b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ b^{3, 269}_0 ∧ -p_807) -> (-b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ -b^{3, 270}_0) c in CNF: c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ p_807 ∨ -b^{3, 270}_2 c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ p_807 ∨ -b^{3, 270}_1 c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ p_807 ∨ -b^{3, 270}_0 c in DIMACS: 7196 7197 -7198 807 -7199 0 7196 7197 -7198 807 -7200 0 7196 7197 -7198 807 -7201 0 c 0-1 --> -1 c (-b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ -b^{3, 269}_0 ∧ -p_807) -> ( b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ b^{3, 270}_0) c in CNF: c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ p_807 ∨ b^{3, 270}_2 c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ p_807 ∨ -b^{3, 270}_1 c b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ p_807 ∨ b^{3, 270}_0 c in DIMACS: 7196 7197 7198 807 7199 0 7196 7197 7198 807 -7200 0 7196 7197 7198 807 7201 0 c -1-1 --> -2 c ( b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ b^{3, 269}_0 ∧ -p_807) -> ( b^{3, 270}_2 ∧ b^{3, 270}_1 ∧ -b^{3, 270}_0) c in CNF: c -b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ p_807 ∨ b^{3, 270}_2 c -b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ p_807 ∨ b^{3, 270}_1 c -b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ p_807 ∨ -b^{3, 270}_0 c in DIMACS: -7196 7197 -7198 807 7199 0 -7196 7197 -7198 807 7200 0 -7196 7197 -7198 807 -7201 0 c -2-1 --> break c ( b^{3, 269}_2 ∧ b^{3, 269}_1 ∧ -b^{3, 269}_0 ∧ -p_807) -> break c in CNF: c -b^{3, 269}_2 ∨ -b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ p_807 ∨ break c in DIMACS: -7196 -7197 7198 807 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 269}_2 ∧ -b^{3, 269}_1 ∧ -b^{3, 269}_0 ∧ true) c in CNF: c -b^{3, 269}_2 ∨ b^{3, 269}_1 ∨ b^{3, 269}_0 ∨ false c in DIMACS: -7196 7197 7198 0 c 3 does not represent an automaton state. c -(-b^{3, 269}_2 ∧ b^{3, 269}_1 ∧ b^{3, 269}_0 ∧ true) c in CNF: c b^{3, 269}_2 ∨ -b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ false c in DIMACS: 7196 -7197 -7198 0 c -3 does not represent an automaton state. c -( b^{3, 269}_2 ∧ b^{3, 269}_1 ∧ b^{3, 269}_0 ∧ true) c in CNF: c -b^{3, 269}_2 ∨ -b^{3, 269}_1 ∨ -b^{3, 269}_0 ∨ false c in DIMACS: -7196 -7197 -7198 0 c i = 270 c -2+1 --> -1 c ( b^{3, 270}_2 ∧ b^{3, 270}_1 ∧ -b^{3, 270}_0 ∧ p_810) -> ( b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ b^{3, 271}_0) c in CNF: c -b^{3, 270}_2 ∨ -b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ -p_810 ∨ b^{3, 271}_2 c -b^{3, 270}_2 ∨ -b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ -p_810 ∨ -b^{3, 271}_1 c -b^{3, 270}_2 ∨ -b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ -p_810 ∨ b^{3, 271}_0 c in DIMACS: -7199 -7200 7201 -810 7202 0 -7199 -7200 7201 -810 -7203 0 -7199 -7200 7201 -810 7204 0 c -1+1 --> 0 c ( b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ b^{3, 270}_0 ∧ p_810) -> (-b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ -b^{3, 271}_0) c in CNF: c -b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ -p_810 ∨ -b^{3, 271}_2 c -b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ -p_810 ∨ -b^{3, 271}_1 c -b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ -p_810 ∨ -b^{3, 271}_0 c in DIMACS: -7199 7200 -7201 -810 -7202 0 -7199 7200 -7201 -810 -7203 0 -7199 7200 -7201 -810 -7204 0 c 0+1 --> 1 c (-b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ -b^{3, 270}_0 ∧ p_810) -> (-b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ b^{3, 271}_0) c in CNF: c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ -p_810 ∨ -b^{3, 271}_2 c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ -p_810 ∨ -b^{3, 271}_1 c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ -p_810 ∨ b^{3, 271}_0 c in DIMACS: 7199 7200 7201 -810 -7202 0 7199 7200 7201 -810 -7203 0 7199 7200 7201 -810 7204 0 c 1+1 --> 2 c (-b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ b^{3, 270}_0 ∧ p_810) -> (-b^{3, 271}_2 ∧ b^{3, 271}_1 ∧ -b^{3, 271}_0) c in CNF: c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ -p_810 ∨ -b^{3, 271}_2 c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ -p_810 ∨ b^{3, 271}_1 c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ -p_810 ∨ -b^{3, 271}_0 c in DIMACS: 7199 7200 -7201 -810 -7202 0 7199 7200 -7201 -810 7203 0 7199 7200 -7201 -810 -7204 0 c 2+1 --> break c (-b^{3, 270}_2 ∧ b^{3, 270}_1 ∧ -b^{3, 270}_0 ∧ p_810) -> break c in CNF: c b^{3, 270}_2 ∨ -b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ -p_810 ∨ break c in DIMACS: 7199 -7200 7201 -810 1162 0 c 2-1 --> 1 c (-b^{3, 270}_2 ∧ b^{3, 270}_1 ∧ -b^{3, 270}_0 ∧ -p_810) -> (-b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ b^{3, 271}_0) c in CNF: c b^{3, 270}_2 ∨ -b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ p_810 ∨ -b^{3, 271}_2 c b^{3, 270}_2 ∨ -b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ p_810 ∨ -b^{3, 271}_1 c b^{3, 270}_2 ∨ -b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ p_810 ∨ b^{3, 271}_0 c in DIMACS: 7199 -7200 7201 810 -7202 0 7199 -7200 7201 810 -7203 0 7199 -7200 7201 810 7204 0 c 1-1 --> 0 c (-b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ b^{3, 270}_0 ∧ -p_810) -> (-b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ -b^{3, 271}_0) c in CNF: c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ p_810 ∨ -b^{3, 271}_2 c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ p_810 ∨ -b^{3, 271}_1 c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ p_810 ∨ -b^{3, 271}_0 c in DIMACS: 7199 7200 -7201 810 -7202 0 7199 7200 -7201 810 -7203 0 7199 7200 -7201 810 -7204 0 c 0-1 --> -1 c (-b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ -b^{3, 270}_0 ∧ -p_810) -> ( b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ b^{3, 271}_0) c in CNF: c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ p_810 ∨ b^{3, 271}_2 c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ p_810 ∨ -b^{3, 271}_1 c b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ p_810 ∨ b^{3, 271}_0 c in DIMACS: 7199 7200 7201 810 7202 0 7199 7200 7201 810 -7203 0 7199 7200 7201 810 7204 0 c -1-1 --> -2 c ( b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ b^{3, 270}_0 ∧ -p_810) -> ( b^{3, 271}_2 ∧ b^{3, 271}_1 ∧ -b^{3, 271}_0) c in CNF: c -b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ p_810 ∨ b^{3, 271}_2 c -b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ p_810 ∨ b^{3, 271}_1 c -b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ p_810 ∨ -b^{3, 271}_0 c in DIMACS: -7199 7200 -7201 810 7202 0 -7199 7200 -7201 810 7203 0 -7199 7200 -7201 810 -7204 0 c -2-1 --> break c ( b^{3, 270}_2 ∧ b^{3, 270}_1 ∧ -b^{3, 270}_0 ∧ -p_810) -> break c in CNF: c -b^{3, 270}_2 ∨ -b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ p_810 ∨ break c in DIMACS: -7199 -7200 7201 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 270}_2 ∧ -b^{3, 270}_1 ∧ -b^{3, 270}_0 ∧ true) c in CNF: c -b^{3, 270}_2 ∨ b^{3, 270}_1 ∨ b^{3, 270}_0 ∨ false c in DIMACS: -7199 7200 7201 0 c 3 does not represent an automaton state. c -(-b^{3, 270}_2 ∧ b^{3, 270}_1 ∧ b^{3, 270}_0 ∧ true) c in CNF: c b^{3, 270}_2 ∨ -b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ false c in DIMACS: 7199 -7200 -7201 0 c -3 does not represent an automaton state. c -( b^{3, 270}_2 ∧ b^{3, 270}_1 ∧ b^{3, 270}_0 ∧ true) c in CNF: c -b^{3, 270}_2 ∨ -b^{3, 270}_1 ∨ -b^{3, 270}_0 ∨ false c in DIMACS: -7199 -7200 -7201 0 c i = 271 c -2+1 --> -1 c ( b^{3, 271}_2 ∧ b^{3, 271}_1 ∧ -b^{3, 271}_0 ∧ p_813) -> ( b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ b^{3, 272}_0) c in CNF: c -b^{3, 271}_2 ∨ -b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ -p_813 ∨ b^{3, 272}_2 c -b^{3, 271}_2 ∨ -b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ -p_813 ∨ -b^{3, 272}_1 c -b^{3, 271}_2 ∨ -b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ -p_813 ∨ b^{3, 272}_0 c in DIMACS: -7202 -7203 7204 -813 7205 0 -7202 -7203 7204 -813 -7206 0 -7202 -7203 7204 -813 7207 0 c -1+1 --> 0 c ( b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ b^{3, 271}_0 ∧ p_813) -> (-b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ -b^{3, 272}_0) c in CNF: c -b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ -p_813 ∨ -b^{3, 272}_2 c -b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ -p_813 ∨ -b^{3, 272}_1 c -b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ -p_813 ∨ -b^{3, 272}_0 c in DIMACS: -7202 7203 -7204 -813 -7205 0 -7202 7203 -7204 -813 -7206 0 -7202 7203 -7204 -813 -7207 0 c 0+1 --> 1 c (-b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ -b^{3, 271}_0 ∧ p_813) -> (-b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ b^{3, 272}_0) c in CNF: c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ -p_813 ∨ -b^{3, 272}_2 c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ -p_813 ∨ -b^{3, 272}_1 c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ -p_813 ∨ b^{3, 272}_0 c in DIMACS: 7202 7203 7204 -813 -7205 0 7202 7203 7204 -813 -7206 0 7202 7203 7204 -813 7207 0 c 1+1 --> 2 c (-b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ b^{3, 271}_0 ∧ p_813) -> (-b^{3, 272}_2 ∧ b^{3, 272}_1 ∧ -b^{3, 272}_0) c in CNF: c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ -p_813 ∨ -b^{3, 272}_2 c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ -p_813 ∨ b^{3, 272}_1 c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ -p_813 ∨ -b^{3, 272}_0 c in DIMACS: 7202 7203 -7204 -813 -7205 0 7202 7203 -7204 -813 7206 0 7202 7203 -7204 -813 -7207 0 c 2+1 --> break c (-b^{3, 271}_2 ∧ b^{3, 271}_1 ∧ -b^{3, 271}_0 ∧ p_813) -> break c in CNF: c b^{3, 271}_2 ∨ -b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ -p_813 ∨ break c in DIMACS: 7202 -7203 7204 -813 1162 0 c 2-1 --> 1 c (-b^{3, 271}_2 ∧ b^{3, 271}_1 ∧ -b^{3, 271}_0 ∧ -p_813) -> (-b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ b^{3, 272}_0) c in CNF: c b^{3, 271}_2 ∨ -b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ p_813 ∨ -b^{3, 272}_2 c b^{3, 271}_2 ∨ -b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ p_813 ∨ -b^{3, 272}_1 c b^{3, 271}_2 ∨ -b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ p_813 ∨ b^{3, 272}_0 c in DIMACS: 7202 -7203 7204 813 -7205 0 7202 -7203 7204 813 -7206 0 7202 -7203 7204 813 7207 0 c 1-1 --> 0 c (-b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ b^{3, 271}_0 ∧ -p_813) -> (-b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ -b^{3, 272}_0) c in CNF: c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ p_813 ∨ -b^{3, 272}_2 c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ p_813 ∨ -b^{3, 272}_1 c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ p_813 ∨ -b^{3, 272}_0 c in DIMACS: 7202 7203 -7204 813 -7205 0 7202 7203 -7204 813 -7206 0 7202 7203 -7204 813 -7207 0 c 0-1 --> -1 c (-b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ -b^{3, 271}_0 ∧ -p_813) -> ( b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ b^{3, 272}_0) c in CNF: c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ p_813 ∨ b^{3, 272}_2 c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ p_813 ∨ -b^{3, 272}_1 c b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ p_813 ∨ b^{3, 272}_0 c in DIMACS: 7202 7203 7204 813 7205 0 7202 7203 7204 813 -7206 0 7202 7203 7204 813 7207 0 c -1-1 --> -2 c ( b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ b^{3, 271}_0 ∧ -p_813) -> ( b^{3, 272}_2 ∧ b^{3, 272}_1 ∧ -b^{3, 272}_0) c in CNF: c -b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ p_813 ∨ b^{3, 272}_2 c -b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ p_813 ∨ b^{3, 272}_1 c -b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ p_813 ∨ -b^{3, 272}_0 c in DIMACS: -7202 7203 -7204 813 7205 0 -7202 7203 -7204 813 7206 0 -7202 7203 -7204 813 -7207 0 c -2-1 --> break c ( b^{3, 271}_2 ∧ b^{3, 271}_1 ∧ -b^{3, 271}_0 ∧ -p_813) -> break c in CNF: c -b^{3, 271}_2 ∨ -b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ p_813 ∨ break c in DIMACS: -7202 -7203 7204 813 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 271}_2 ∧ -b^{3, 271}_1 ∧ -b^{3, 271}_0 ∧ true) c in CNF: c -b^{3, 271}_2 ∨ b^{3, 271}_1 ∨ b^{3, 271}_0 ∨ false c in DIMACS: -7202 7203 7204 0 c 3 does not represent an automaton state. c -(-b^{3, 271}_2 ∧ b^{3, 271}_1 ∧ b^{3, 271}_0 ∧ true) c in CNF: c b^{3, 271}_2 ∨ -b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ false c in DIMACS: 7202 -7203 -7204 0 c -3 does not represent an automaton state. c -( b^{3, 271}_2 ∧ b^{3, 271}_1 ∧ b^{3, 271}_0 ∧ true) c in CNF: c -b^{3, 271}_2 ∨ -b^{3, 271}_1 ∨ -b^{3, 271}_0 ∨ false c in DIMACS: -7202 -7203 -7204 0 c i = 272 c -2+1 --> -1 c ( b^{3, 272}_2 ∧ b^{3, 272}_1 ∧ -b^{3, 272}_0 ∧ p_816) -> ( b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ b^{3, 273}_0) c in CNF: c -b^{3, 272}_2 ∨ -b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ -p_816 ∨ b^{3, 273}_2 c -b^{3, 272}_2 ∨ -b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ -p_816 ∨ -b^{3, 273}_1 c -b^{3, 272}_2 ∨ -b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ -p_816 ∨ b^{3, 273}_0 c in DIMACS: -7205 -7206 7207 -816 7208 0 -7205 -7206 7207 -816 -7209 0 -7205 -7206 7207 -816 7210 0 c -1+1 --> 0 c ( b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ b^{3, 272}_0 ∧ p_816) -> (-b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ -b^{3, 273}_0) c in CNF: c -b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ -p_816 ∨ -b^{3, 273}_2 c -b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ -p_816 ∨ -b^{3, 273}_1 c -b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ -p_816 ∨ -b^{3, 273}_0 c in DIMACS: -7205 7206 -7207 -816 -7208 0 -7205 7206 -7207 -816 -7209 0 -7205 7206 -7207 -816 -7210 0 c 0+1 --> 1 c (-b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ -b^{3, 272}_0 ∧ p_816) -> (-b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ b^{3, 273}_0) c in CNF: c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ -p_816 ∨ -b^{3, 273}_2 c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ -p_816 ∨ -b^{3, 273}_1 c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ -p_816 ∨ b^{3, 273}_0 c in DIMACS: 7205 7206 7207 -816 -7208 0 7205 7206 7207 -816 -7209 0 7205 7206 7207 -816 7210 0 c 1+1 --> 2 c (-b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ b^{3, 272}_0 ∧ p_816) -> (-b^{3, 273}_2 ∧ b^{3, 273}_1 ∧ -b^{3, 273}_0) c in CNF: c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ -p_816 ∨ -b^{3, 273}_2 c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ -p_816 ∨ b^{3, 273}_1 c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ -p_816 ∨ -b^{3, 273}_0 c in DIMACS: 7205 7206 -7207 -816 -7208 0 7205 7206 -7207 -816 7209 0 7205 7206 -7207 -816 -7210 0 c 2+1 --> break c (-b^{3, 272}_2 ∧ b^{3, 272}_1 ∧ -b^{3, 272}_0 ∧ p_816) -> break c in CNF: c b^{3, 272}_2 ∨ -b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ -p_816 ∨ break c in DIMACS: 7205 -7206 7207 -816 1162 0 c 2-1 --> 1 c (-b^{3, 272}_2 ∧ b^{3, 272}_1 ∧ -b^{3, 272}_0 ∧ -p_816) -> (-b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ b^{3, 273}_0) c in CNF: c b^{3, 272}_2 ∨ -b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ p_816 ∨ -b^{3, 273}_2 c b^{3, 272}_2 ∨ -b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ p_816 ∨ -b^{3, 273}_1 c b^{3, 272}_2 ∨ -b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ p_816 ∨ b^{3, 273}_0 c in DIMACS: 7205 -7206 7207 816 -7208 0 7205 -7206 7207 816 -7209 0 7205 -7206 7207 816 7210 0 c 1-1 --> 0 c (-b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ b^{3, 272}_0 ∧ -p_816) -> (-b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ -b^{3, 273}_0) c in CNF: c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ p_816 ∨ -b^{3, 273}_2 c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ p_816 ∨ -b^{3, 273}_1 c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ p_816 ∨ -b^{3, 273}_0 c in DIMACS: 7205 7206 -7207 816 -7208 0 7205 7206 -7207 816 -7209 0 7205 7206 -7207 816 -7210 0 c 0-1 --> -1 c (-b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ -b^{3, 272}_0 ∧ -p_816) -> ( b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ b^{3, 273}_0) c in CNF: c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ p_816 ∨ b^{3, 273}_2 c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ p_816 ∨ -b^{3, 273}_1 c b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ p_816 ∨ b^{3, 273}_0 c in DIMACS: 7205 7206 7207 816 7208 0 7205 7206 7207 816 -7209 0 7205 7206 7207 816 7210 0 c -1-1 --> -2 c ( b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ b^{3, 272}_0 ∧ -p_816) -> ( b^{3, 273}_2 ∧ b^{3, 273}_1 ∧ -b^{3, 273}_0) c in CNF: c -b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ p_816 ∨ b^{3, 273}_2 c -b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ p_816 ∨ b^{3, 273}_1 c -b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ p_816 ∨ -b^{3, 273}_0 c in DIMACS: -7205 7206 -7207 816 7208 0 -7205 7206 -7207 816 7209 0 -7205 7206 -7207 816 -7210 0 c -2-1 --> break c ( b^{3, 272}_2 ∧ b^{3, 272}_1 ∧ -b^{3, 272}_0 ∧ -p_816) -> break c in CNF: c -b^{3, 272}_2 ∨ -b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ p_816 ∨ break c in DIMACS: -7205 -7206 7207 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 272}_2 ∧ -b^{3, 272}_1 ∧ -b^{3, 272}_0 ∧ true) c in CNF: c -b^{3, 272}_2 ∨ b^{3, 272}_1 ∨ b^{3, 272}_0 ∨ false c in DIMACS: -7205 7206 7207 0 c 3 does not represent an automaton state. c -(-b^{3, 272}_2 ∧ b^{3, 272}_1 ∧ b^{3, 272}_0 ∧ true) c in CNF: c b^{3, 272}_2 ∨ -b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ false c in DIMACS: 7205 -7206 -7207 0 c -3 does not represent an automaton state. c -( b^{3, 272}_2 ∧ b^{3, 272}_1 ∧ b^{3, 272}_0 ∧ true) c in CNF: c -b^{3, 272}_2 ∨ -b^{3, 272}_1 ∨ -b^{3, 272}_0 ∨ false c in DIMACS: -7205 -7206 -7207 0 c i = 273 c -2+1 --> -1 c ( b^{3, 273}_2 ∧ b^{3, 273}_1 ∧ -b^{3, 273}_0 ∧ p_819) -> ( b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ b^{3, 274}_0) c in CNF: c -b^{3, 273}_2 ∨ -b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ -p_819 ∨ b^{3, 274}_2 c -b^{3, 273}_2 ∨ -b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ -p_819 ∨ -b^{3, 274}_1 c -b^{3, 273}_2 ∨ -b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ -p_819 ∨ b^{3, 274}_0 c in DIMACS: -7208 -7209 7210 -819 7211 0 -7208 -7209 7210 -819 -7212 0 -7208 -7209 7210 -819 7213 0 c -1+1 --> 0 c ( b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ b^{3, 273}_0 ∧ p_819) -> (-b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ -b^{3, 274}_0) c in CNF: c -b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ -p_819 ∨ -b^{3, 274}_2 c -b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ -p_819 ∨ -b^{3, 274}_1 c -b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ -p_819 ∨ -b^{3, 274}_0 c in DIMACS: -7208 7209 -7210 -819 -7211 0 -7208 7209 -7210 -819 -7212 0 -7208 7209 -7210 -819 -7213 0 c 0+1 --> 1 c (-b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ -b^{3, 273}_0 ∧ p_819) -> (-b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ b^{3, 274}_0) c in CNF: c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ -p_819 ∨ -b^{3, 274}_2 c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ -p_819 ∨ -b^{3, 274}_1 c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ -p_819 ∨ b^{3, 274}_0 c in DIMACS: 7208 7209 7210 -819 -7211 0 7208 7209 7210 -819 -7212 0 7208 7209 7210 -819 7213 0 c 1+1 --> 2 c (-b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ b^{3, 273}_0 ∧ p_819) -> (-b^{3, 274}_2 ∧ b^{3, 274}_1 ∧ -b^{3, 274}_0) c in CNF: c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ -p_819 ∨ -b^{3, 274}_2 c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ -p_819 ∨ b^{3, 274}_1 c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ -p_819 ∨ -b^{3, 274}_0 c in DIMACS: 7208 7209 -7210 -819 -7211 0 7208 7209 -7210 -819 7212 0 7208 7209 -7210 -819 -7213 0 c 2+1 --> break c (-b^{3, 273}_2 ∧ b^{3, 273}_1 ∧ -b^{3, 273}_0 ∧ p_819) -> break c in CNF: c b^{3, 273}_2 ∨ -b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ -p_819 ∨ break c in DIMACS: 7208 -7209 7210 -819 1162 0 c 2-1 --> 1 c (-b^{3, 273}_2 ∧ b^{3, 273}_1 ∧ -b^{3, 273}_0 ∧ -p_819) -> (-b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ b^{3, 274}_0) c in CNF: c b^{3, 273}_2 ∨ -b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ p_819 ∨ -b^{3, 274}_2 c b^{3, 273}_2 ∨ -b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ p_819 ∨ -b^{3, 274}_1 c b^{3, 273}_2 ∨ -b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ p_819 ∨ b^{3, 274}_0 c in DIMACS: 7208 -7209 7210 819 -7211 0 7208 -7209 7210 819 -7212 0 7208 -7209 7210 819 7213 0 c 1-1 --> 0 c (-b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ b^{3, 273}_0 ∧ -p_819) -> (-b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ -b^{3, 274}_0) c in CNF: c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ p_819 ∨ -b^{3, 274}_2 c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ p_819 ∨ -b^{3, 274}_1 c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ p_819 ∨ -b^{3, 274}_0 c in DIMACS: 7208 7209 -7210 819 -7211 0 7208 7209 -7210 819 -7212 0 7208 7209 -7210 819 -7213 0 c 0-1 --> -1 c (-b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ -b^{3, 273}_0 ∧ -p_819) -> ( b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ b^{3, 274}_0) c in CNF: c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ p_819 ∨ b^{3, 274}_2 c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ p_819 ∨ -b^{3, 274}_1 c b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ p_819 ∨ b^{3, 274}_0 c in DIMACS: 7208 7209 7210 819 7211 0 7208 7209 7210 819 -7212 0 7208 7209 7210 819 7213 0 c -1-1 --> -2 c ( b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ b^{3, 273}_0 ∧ -p_819) -> ( b^{3, 274}_2 ∧ b^{3, 274}_1 ∧ -b^{3, 274}_0) c in CNF: c -b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ p_819 ∨ b^{3, 274}_2 c -b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ p_819 ∨ b^{3, 274}_1 c -b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ p_819 ∨ -b^{3, 274}_0 c in DIMACS: -7208 7209 -7210 819 7211 0 -7208 7209 -7210 819 7212 0 -7208 7209 -7210 819 -7213 0 c -2-1 --> break c ( b^{3, 273}_2 ∧ b^{3, 273}_1 ∧ -b^{3, 273}_0 ∧ -p_819) -> break c in CNF: c -b^{3, 273}_2 ∨ -b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ p_819 ∨ break c in DIMACS: -7208 -7209 7210 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 273}_2 ∧ -b^{3, 273}_1 ∧ -b^{3, 273}_0 ∧ true) c in CNF: c -b^{3, 273}_2 ∨ b^{3, 273}_1 ∨ b^{3, 273}_0 ∨ false c in DIMACS: -7208 7209 7210 0 c 3 does not represent an automaton state. c -(-b^{3, 273}_2 ∧ b^{3, 273}_1 ∧ b^{3, 273}_0 ∧ true) c in CNF: c b^{3, 273}_2 ∨ -b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ false c in DIMACS: 7208 -7209 -7210 0 c -3 does not represent an automaton state. c -( b^{3, 273}_2 ∧ b^{3, 273}_1 ∧ b^{3, 273}_0 ∧ true) c in CNF: c -b^{3, 273}_2 ∨ -b^{3, 273}_1 ∨ -b^{3, 273}_0 ∨ false c in DIMACS: -7208 -7209 -7210 0 c i = 274 c -2+1 --> -1 c ( b^{3, 274}_2 ∧ b^{3, 274}_1 ∧ -b^{3, 274}_0 ∧ p_822) -> ( b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ b^{3, 275}_0) c in CNF: c -b^{3, 274}_2 ∨ -b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ -p_822 ∨ b^{3, 275}_2 c -b^{3, 274}_2 ∨ -b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ -p_822 ∨ -b^{3, 275}_1 c -b^{3, 274}_2 ∨ -b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ -p_822 ∨ b^{3, 275}_0 c in DIMACS: -7211 -7212 7213 -822 7214 0 -7211 -7212 7213 -822 -7215 0 -7211 -7212 7213 -822 7216 0 c -1+1 --> 0 c ( b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ b^{3, 274}_0 ∧ p_822) -> (-b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ -b^{3, 275}_0) c in CNF: c -b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ -p_822 ∨ -b^{3, 275}_2 c -b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ -p_822 ∨ -b^{3, 275}_1 c -b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ -p_822 ∨ -b^{3, 275}_0 c in DIMACS: -7211 7212 -7213 -822 -7214 0 -7211 7212 -7213 -822 -7215 0 -7211 7212 -7213 -822 -7216 0 c 0+1 --> 1 c (-b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ -b^{3, 274}_0 ∧ p_822) -> (-b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ b^{3, 275}_0) c in CNF: c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ -p_822 ∨ -b^{3, 275}_2 c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ -p_822 ∨ -b^{3, 275}_1 c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ -p_822 ∨ b^{3, 275}_0 c in DIMACS: 7211 7212 7213 -822 -7214 0 7211 7212 7213 -822 -7215 0 7211 7212 7213 -822 7216 0 c 1+1 --> 2 c (-b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ b^{3, 274}_0 ∧ p_822) -> (-b^{3, 275}_2 ∧ b^{3, 275}_1 ∧ -b^{3, 275}_0) c in CNF: c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ -p_822 ∨ -b^{3, 275}_2 c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ -p_822 ∨ b^{3, 275}_1 c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ -p_822 ∨ -b^{3, 275}_0 c in DIMACS: 7211 7212 -7213 -822 -7214 0 7211 7212 -7213 -822 7215 0 7211 7212 -7213 -822 -7216 0 c 2+1 --> break c (-b^{3, 274}_2 ∧ b^{3, 274}_1 ∧ -b^{3, 274}_0 ∧ p_822) -> break c in CNF: c b^{3, 274}_2 ∨ -b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ -p_822 ∨ break c in DIMACS: 7211 -7212 7213 -822 1162 0 c 2-1 --> 1 c (-b^{3, 274}_2 ∧ b^{3, 274}_1 ∧ -b^{3, 274}_0 ∧ -p_822) -> (-b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ b^{3, 275}_0) c in CNF: c b^{3, 274}_2 ∨ -b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ p_822 ∨ -b^{3, 275}_2 c b^{3, 274}_2 ∨ -b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ p_822 ∨ -b^{3, 275}_1 c b^{3, 274}_2 ∨ -b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ p_822 ∨ b^{3, 275}_0 c in DIMACS: 7211 -7212 7213 822 -7214 0 7211 -7212 7213 822 -7215 0 7211 -7212 7213 822 7216 0 c 1-1 --> 0 c (-b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ b^{3, 274}_0 ∧ -p_822) -> (-b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ -b^{3, 275}_0) c in CNF: c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ p_822 ∨ -b^{3, 275}_2 c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ p_822 ∨ -b^{3, 275}_1 c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ p_822 ∨ -b^{3, 275}_0 c in DIMACS: 7211 7212 -7213 822 -7214 0 7211 7212 -7213 822 -7215 0 7211 7212 -7213 822 -7216 0 c 0-1 --> -1 c (-b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ -b^{3, 274}_0 ∧ -p_822) -> ( b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ b^{3, 275}_0) c in CNF: c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ p_822 ∨ b^{3, 275}_2 c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ p_822 ∨ -b^{3, 275}_1 c b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ p_822 ∨ b^{3, 275}_0 c in DIMACS: 7211 7212 7213 822 7214 0 7211 7212 7213 822 -7215 0 7211 7212 7213 822 7216 0 c -1-1 --> -2 c ( b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ b^{3, 274}_0 ∧ -p_822) -> ( b^{3, 275}_2 ∧ b^{3, 275}_1 ∧ -b^{3, 275}_0) c in CNF: c -b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ p_822 ∨ b^{3, 275}_2 c -b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ p_822 ∨ b^{3, 275}_1 c -b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ p_822 ∨ -b^{3, 275}_0 c in DIMACS: -7211 7212 -7213 822 7214 0 -7211 7212 -7213 822 7215 0 -7211 7212 -7213 822 -7216 0 c -2-1 --> break c ( b^{3, 274}_2 ∧ b^{3, 274}_1 ∧ -b^{3, 274}_0 ∧ -p_822) -> break c in CNF: c -b^{3, 274}_2 ∨ -b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ p_822 ∨ break c in DIMACS: -7211 -7212 7213 822 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 274}_2 ∧ -b^{3, 274}_1 ∧ -b^{3, 274}_0 ∧ true) c in CNF: c -b^{3, 274}_2 ∨ b^{3, 274}_1 ∨ b^{3, 274}_0 ∨ false c in DIMACS: -7211 7212 7213 0 c 3 does not represent an automaton state. c -(-b^{3, 274}_2 ∧ b^{3, 274}_1 ∧ b^{3, 274}_0 ∧ true) c in CNF: c b^{3, 274}_2 ∨ -b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ false c in DIMACS: 7211 -7212 -7213 0 c -3 does not represent an automaton state. c -( b^{3, 274}_2 ∧ b^{3, 274}_1 ∧ b^{3, 274}_0 ∧ true) c in CNF: c -b^{3, 274}_2 ∨ -b^{3, 274}_1 ∨ -b^{3, 274}_0 ∨ false c in DIMACS: -7211 -7212 -7213 0 c i = 275 c -2+1 --> -1 c ( b^{3, 275}_2 ∧ b^{3, 275}_1 ∧ -b^{3, 275}_0 ∧ p_825) -> ( b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ b^{3, 276}_0) c in CNF: c -b^{3, 275}_2 ∨ -b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ -p_825 ∨ b^{3, 276}_2 c -b^{3, 275}_2 ∨ -b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ -p_825 ∨ -b^{3, 276}_1 c -b^{3, 275}_2 ∨ -b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ -p_825 ∨ b^{3, 276}_0 c in DIMACS: -7214 -7215 7216 -825 7217 0 -7214 -7215 7216 -825 -7218 0 -7214 -7215 7216 -825 7219 0 c -1+1 --> 0 c ( b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ b^{3, 275}_0 ∧ p_825) -> (-b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ -b^{3, 276}_0) c in CNF: c -b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ -p_825 ∨ -b^{3, 276}_2 c -b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ -p_825 ∨ -b^{3, 276}_1 c -b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ -p_825 ∨ -b^{3, 276}_0 c in DIMACS: -7214 7215 -7216 -825 -7217 0 -7214 7215 -7216 -825 -7218 0 -7214 7215 -7216 -825 -7219 0 c 0+1 --> 1 c (-b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ -b^{3, 275}_0 ∧ p_825) -> (-b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ b^{3, 276}_0) c in CNF: c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ -p_825 ∨ -b^{3, 276}_2 c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ -p_825 ∨ -b^{3, 276}_1 c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ -p_825 ∨ b^{3, 276}_0 c in DIMACS: 7214 7215 7216 -825 -7217 0 7214 7215 7216 -825 -7218 0 7214 7215 7216 -825 7219 0 c 1+1 --> 2 c (-b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ b^{3, 275}_0 ∧ p_825) -> (-b^{3, 276}_2 ∧ b^{3, 276}_1 ∧ -b^{3, 276}_0) c in CNF: c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ -p_825 ∨ -b^{3, 276}_2 c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ -p_825 ∨ b^{3, 276}_1 c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ -p_825 ∨ -b^{3, 276}_0 c in DIMACS: 7214 7215 -7216 -825 -7217 0 7214 7215 -7216 -825 7218 0 7214 7215 -7216 -825 -7219 0 c 2+1 --> break c (-b^{3, 275}_2 ∧ b^{3, 275}_1 ∧ -b^{3, 275}_0 ∧ p_825) -> break c in CNF: c b^{3, 275}_2 ∨ -b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ -p_825 ∨ break c in DIMACS: 7214 -7215 7216 -825 1162 0 c 2-1 --> 1 c (-b^{3, 275}_2 ∧ b^{3, 275}_1 ∧ -b^{3, 275}_0 ∧ -p_825) -> (-b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ b^{3, 276}_0) c in CNF: c b^{3, 275}_2 ∨ -b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ p_825 ∨ -b^{3, 276}_2 c b^{3, 275}_2 ∨ -b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ p_825 ∨ -b^{3, 276}_1 c b^{3, 275}_2 ∨ -b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ p_825 ∨ b^{3, 276}_0 c in DIMACS: 7214 -7215 7216 825 -7217 0 7214 -7215 7216 825 -7218 0 7214 -7215 7216 825 7219 0 c 1-1 --> 0 c (-b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ b^{3, 275}_0 ∧ -p_825) -> (-b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ -b^{3, 276}_0) c in CNF: c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ p_825 ∨ -b^{3, 276}_2 c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ p_825 ∨ -b^{3, 276}_1 c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ p_825 ∨ -b^{3, 276}_0 c in DIMACS: 7214 7215 -7216 825 -7217 0 7214 7215 -7216 825 -7218 0 7214 7215 -7216 825 -7219 0 c 0-1 --> -1 c (-b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ -b^{3, 275}_0 ∧ -p_825) -> ( b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ b^{3, 276}_0) c in CNF: c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ p_825 ∨ b^{3, 276}_2 c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ p_825 ∨ -b^{3, 276}_1 c b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ p_825 ∨ b^{3, 276}_0 c in DIMACS: 7214 7215 7216 825 7217 0 7214 7215 7216 825 -7218 0 7214 7215 7216 825 7219 0 c -1-1 --> -2 c ( b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ b^{3, 275}_0 ∧ -p_825) -> ( b^{3, 276}_2 ∧ b^{3, 276}_1 ∧ -b^{3, 276}_0) c in CNF: c -b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ p_825 ∨ b^{3, 276}_2 c -b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ p_825 ∨ b^{3, 276}_1 c -b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ p_825 ∨ -b^{3, 276}_0 c in DIMACS: -7214 7215 -7216 825 7217 0 -7214 7215 -7216 825 7218 0 -7214 7215 -7216 825 -7219 0 c -2-1 --> break c ( b^{3, 275}_2 ∧ b^{3, 275}_1 ∧ -b^{3, 275}_0 ∧ -p_825) -> break c in CNF: c -b^{3, 275}_2 ∨ -b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ p_825 ∨ break c in DIMACS: -7214 -7215 7216 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 275}_2 ∧ -b^{3, 275}_1 ∧ -b^{3, 275}_0 ∧ true) c in CNF: c -b^{3, 275}_2 ∨ b^{3, 275}_1 ∨ b^{3, 275}_0 ∨ false c in DIMACS: -7214 7215 7216 0 c 3 does not represent an automaton state. c -(-b^{3, 275}_2 ∧ b^{3, 275}_1 ∧ b^{3, 275}_0 ∧ true) c in CNF: c b^{3, 275}_2 ∨ -b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ false c in DIMACS: 7214 -7215 -7216 0 c -3 does not represent an automaton state. c -( b^{3, 275}_2 ∧ b^{3, 275}_1 ∧ b^{3, 275}_0 ∧ true) c in CNF: c -b^{3, 275}_2 ∨ -b^{3, 275}_1 ∨ -b^{3, 275}_0 ∨ false c in DIMACS: -7214 -7215 -7216 0 c i = 276 c -2+1 --> -1 c ( b^{3, 276}_2 ∧ b^{3, 276}_1 ∧ -b^{3, 276}_0 ∧ p_828) -> ( b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ b^{3, 277}_0) c in CNF: c -b^{3, 276}_2 ∨ -b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ -p_828 ∨ b^{3, 277}_2 c -b^{3, 276}_2 ∨ -b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ -p_828 ∨ -b^{3, 277}_1 c -b^{3, 276}_2 ∨ -b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ -p_828 ∨ b^{3, 277}_0 c in DIMACS: -7217 -7218 7219 -828 7220 0 -7217 -7218 7219 -828 -7221 0 -7217 -7218 7219 -828 7222 0 c -1+1 --> 0 c ( b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ b^{3, 276}_0 ∧ p_828) -> (-b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ -b^{3, 277}_0) c in CNF: c -b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ -p_828 ∨ -b^{3, 277}_2 c -b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ -p_828 ∨ -b^{3, 277}_1 c -b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ -p_828 ∨ -b^{3, 277}_0 c in DIMACS: -7217 7218 -7219 -828 -7220 0 -7217 7218 -7219 -828 -7221 0 -7217 7218 -7219 -828 -7222 0 c 0+1 --> 1 c (-b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ -b^{3, 276}_0 ∧ p_828) -> (-b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ b^{3, 277}_0) c in CNF: c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ -p_828 ∨ -b^{3, 277}_2 c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ -p_828 ∨ -b^{3, 277}_1 c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ -p_828 ∨ b^{3, 277}_0 c in DIMACS: 7217 7218 7219 -828 -7220 0 7217 7218 7219 -828 -7221 0 7217 7218 7219 -828 7222 0 c 1+1 --> 2 c (-b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ b^{3, 276}_0 ∧ p_828) -> (-b^{3, 277}_2 ∧ b^{3, 277}_1 ∧ -b^{3, 277}_0) c in CNF: c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ -p_828 ∨ -b^{3, 277}_2 c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ -p_828 ∨ b^{3, 277}_1 c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ -p_828 ∨ -b^{3, 277}_0 c in DIMACS: 7217 7218 -7219 -828 -7220 0 7217 7218 -7219 -828 7221 0 7217 7218 -7219 -828 -7222 0 c 2+1 --> break c (-b^{3, 276}_2 ∧ b^{3, 276}_1 ∧ -b^{3, 276}_0 ∧ p_828) -> break c in CNF: c b^{3, 276}_2 ∨ -b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ -p_828 ∨ break c in DIMACS: 7217 -7218 7219 -828 1162 0 c 2-1 --> 1 c (-b^{3, 276}_2 ∧ b^{3, 276}_1 ∧ -b^{3, 276}_0 ∧ -p_828) -> (-b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ b^{3, 277}_0) c in CNF: c b^{3, 276}_2 ∨ -b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ p_828 ∨ -b^{3, 277}_2 c b^{3, 276}_2 ∨ -b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ p_828 ∨ -b^{3, 277}_1 c b^{3, 276}_2 ∨ -b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ p_828 ∨ b^{3, 277}_0 c in DIMACS: 7217 -7218 7219 828 -7220 0 7217 -7218 7219 828 -7221 0 7217 -7218 7219 828 7222 0 c 1-1 --> 0 c (-b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ b^{3, 276}_0 ∧ -p_828) -> (-b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ -b^{3, 277}_0) c in CNF: c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ p_828 ∨ -b^{3, 277}_2 c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ p_828 ∨ -b^{3, 277}_1 c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ p_828 ∨ -b^{3, 277}_0 c in DIMACS: 7217 7218 -7219 828 -7220 0 7217 7218 -7219 828 -7221 0 7217 7218 -7219 828 -7222 0 c 0-1 --> -1 c (-b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ -b^{3, 276}_0 ∧ -p_828) -> ( b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ b^{3, 277}_0) c in CNF: c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ p_828 ∨ b^{3, 277}_2 c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ p_828 ∨ -b^{3, 277}_1 c b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ p_828 ∨ b^{3, 277}_0 c in DIMACS: 7217 7218 7219 828 7220 0 7217 7218 7219 828 -7221 0 7217 7218 7219 828 7222 0 c -1-1 --> -2 c ( b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ b^{3, 276}_0 ∧ -p_828) -> ( b^{3, 277}_2 ∧ b^{3, 277}_1 ∧ -b^{3, 277}_0) c in CNF: c -b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ p_828 ∨ b^{3, 277}_2 c -b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ p_828 ∨ b^{3, 277}_1 c -b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ p_828 ∨ -b^{3, 277}_0 c in DIMACS: -7217 7218 -7219 828 7220 0 -7217 7218 -7219 828 7221 0 -7217 7218 -7219 828 -7222 0 c -2-1 --> break c ( b^{3, 276}_2 ∧ b^{3, 276}_1 ∧ -b^{3, 276}_0 ∧ -p_828) -> break c in CNF: c -b^{3, 276}_2 ∨ -b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ p_828 ∨ break c in DIMACS: -7217 -7218 7219 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 276}_2 ∧ -b^{3, 276}_1 ∧ -b^{3, 276}_0 ∧ true) c in CNF: c -b^{3, 276}_2 ∨ b^{3, 276}_1 ∨ b^{3, 276}_0 ∨ false c in DIMACS: -7217 7218 7219 0 c 3 does not represent an automaton state. c -(-b^{3, 276}_2 ∧ b^{3, 276}_1 ∧ b^{3, 276}_0 ∧ true) c in CNF: c b^{3, 276}_2 ∨ -b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ false c in DIMACS: 7217 -7218 -7219 0 c -3 does not represent an automaton state. c -( b^{3, 276}_2 ∧ b^{3, 276}_1 ∧ b^{3, 276}_0 ∧ true) c in CNF: c -b^{3, 276}_2 ∨ -b^{3, 276}_1 ∨ -b^{3, 276}_0 ∨ false c in DIMACS: -7217 -7218 -7219 0 c i = 277 c -2+1 --> -1 c ( b^{3, 277}_2 ∧ b^{3, 277}_1 ∧ -b^{3, 277}_0 ∧ p_831) -> ( b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ b^{3, 278}_0) c in CNF: c -b^{3, 277}_2 ∨ -b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ -p_831 ∨ b^{3, 278}_2 c -b^{3, 277}_2 ∨ -b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ -p_831 ∨ -b^{3, 278}_1 c -b^{3, 277}_2 ∨ -b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ -p_831 ∨ b^{3, 278}_0 c in DIMACS: -7220 -7221 7222 -831 7223 0 -7220 -7221 7222 -831 -7224 0 -7220 -7221 7222 -831 7225 0 c -1+1 --> 0 c ( b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ b^{3, 277}_0 ∧ p_831) -> (-b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ -b^{3, 278}_0) c in CNF: c -b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ -p_831 ∨ -b^{3, 278}_2 c -b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ -p_831 ∨ -b^{3, 278}_1 c -b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ -p_831 ∨ -b^{3, 278}_0 c in DIMACS: -7220 7221 -7222 -831 -7223 0 -7220 7221 -7222 -831 -7224 0 -7220 7221 -7222 -831 -7225 0 c 0+1 --> 1 c (-b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ -b^{3, 277}_0 ∧ p_831) -> (-b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ b^{3, 278}_0) c in CNF: c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ -p_831 ∨ -b^{3, 278}_2 c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ -p_831 ∨ -b^{3, 278}_1 c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ -p_831 ∨ b^{3, 278}_0 c in DIMACS: 7220 7221 7222 -831 -7223 0 7220 7221 7222 -831 -7224 0 7220 7221 7222 -831 7225 0 c 1+1 --> 2 c (-b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ b^{3, 277}_0 ∧ p_831) -> (-b^{3, 278}_2 ∧ b^{3, 278}_1 ∧ -b^{3, 278}_0) c in CNF: c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ -p_831 ∨ -b^{3, 278}_2 c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ -p_831 ∨ b^{3, 278}_1 c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ -p_831 ∨ -b^{3, 278}_0 c in DIMACS: 7220 7221 -7222 -831 -7223 0 7220 7221 -7222 -831 7224 0 7220 7221 -7222 -831 -7225 0 c 2+1 --> break c (-b^{3, 277}_2 ∧ b^{3, 277}_1 ∧ -b^{3, 277}_0 ∧ p_831) -> break c in CNF: c b^{3, 277}_2 ∨ -b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ -p_831 ∨ break c in DIMACS: 7220 -7221 7222 -831 1162 0 c 2-1 --> 1 c (-b^{3, 277}_2 ∧ b^{3, 277}_1 ∧ -b^{3, 277}_0 ∧ -p_831) -> (-b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ b^{3, 278}_0) c in CNF: c b^{3, 277}_2 ∨ -b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ p_831 ∨ -b^{3, 278}_2 c b^{3, 277}_2 ∨ -b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ p_831 ∨ -b^{3, 278}_1 c b^{3, 277}_2 ∨ -b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ p_831 ∨ b^{3, 278}_0 c in DIMACS: 7220 -7221 7222 831 -7223 0 7220 -7221 7222 831 -7224 0 7220 -7221 7222 831 7225 0 c 1-1 --> 0 c (-b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ b^{3, 277}_0 ∧ -p_831) -> (-b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ -b^{3, 278}_0) c in CNF: c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ p_831 ∨ -b^{3, 278}_2 c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ p_831 ∨ -b^{3, 278}_1 c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ p_831 ∨ -b^{3, 278}_0 c in DIMACS: 7220 7221 -7222 831 -7223 0 7220 7221 -7222 831 -7224 0 7220 7221 -7222 831 -7225 0 c 0-1 --> -1 c (-b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ -b^{3, 277}_0 ∧ -p_831) -> ( b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ b^{3, 278}_0) c in CNF: c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ p_831 ∨ b^{3, 278}_2 c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ p_831 ∨ -b^{3, 278}_1 c b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ p_831 ∨ b^{3, 278}_0 c in DIMACS: 7220 7221 7222 831 7223 0 7220 7221 7222 831 -7224 0 7220 7221 7222 831 7225 0 c -1-1 --> -2 c ( b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ b^{3, 277}_0 ∧ -p_831) -> ( b^{3, 278}_2 ∧ b^{3, 278}_1 ∧ -b^{3, 278}_0) c in CNF: c -b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ p_831 ∨ b^{3, 278}_2 c -b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ p_831 ∨ b^{3, 278}_1 c -b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ p_831 ∨ -b^{3, 278}_0 c in DIMACS: -7220 7221 -7222 831 7223 0 -7220 7221 -7222 831 7224 0 -7220 7221 -7222 831 -7225 0 c -2-1 --> break c ( b^{3, 277}_2 ∧ b^{3, 277}_1 ∧ -b^{3, 277}_0 ∧ -p_831) -> break c in CNF: c -b^{3, 277}_2 ∨ -b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ p_831 ∨ break c in DIMACS: -7220 -7221 7222 831 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 277}_2 ∧ -b^{3, 277}_1 ∧ -b^{3, 277}_0 ∧ true) c in CNF: c -b^{3, 277}_2 ∨ b^{3, 277}_1 ∨ b^{3, 277}_0 ∨ false c in DIMACS: -7220 7221 7222 0 c 3 does not represent an automaton state. c -(-b^{3, 277}_2 ∧ b^{3, 277}_1 ∧ b^{3, 277}_0 ∧ true) c in CNF: c b^{3, 277}_2 ∨ -b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ false c in DIMACS: 7220 -7221 -7222 0 c -3 does not represent an automaton state. c -( b^{3, 277}_2 ∧ b^{3, 277}_1 ∧ b^{3, 277}_0 ∧ true) c in CNF: c -b^{3, 277}_2 ∨ -b^{3, 277}_1 ∨ -b^{3, 277}_0 ∨ false c in DIMACS: -7220 -7221 -7222 0 c i = 278 c -2+1 --> -1 c ( b^{3, 278}_2 ∧ b^{3, 278}_1 ∧ -b^{3, 278}_0 ∧ p_834) -> ( b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ b^{3, 279}_0) c in CNF: c -b^{3, 278}_2 ∨ -b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ -p_834 ∨ b^{3, 279}_2 c -b^{3, 278}_2 ∨ -b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ -p_834 ∨ -b^{3, 279}_1 c -b^{3, 278}_2 ∨ -b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ -p_834 ∨ b^{3, 279}_0 c in DIMACS: -7223 -7224 7225 -834 7226 0 -7223 -7224 7225 -834 -7227 0 -7223 -7224 7225 -834 7228 0 c -1+1 --> 0 c ( b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ b^{3, 278}_0 ∧ p_834) -> (-b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ -b^{3, 279}_0) c in CNF: c -b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ -p_834 ∨ -b^{3, 279}_2 c -b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ -p_834 ∨ -b^{3, 279}_1 c -b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ -p_834 ∨ -b^{3, 279}_0 c in DIMACS: -7223 7224 -7225 -834 -7226 0 -7223 7224 -7225 -834 -7227 0 -7223 7224 -7225 -834 -7228 0 c 0+1 --> 1 c (-b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ -b^{3, 278}_0 ∧ p_834) -> (-b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ b^{3, 279}_0) c in CNF: c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ -p_834 ∨ -b^{3, 279}_2 c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ -p_834 ∨ -b^{3, 279}_1 c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ -p_834 ∨ b^{3, 279}_0 c in DIMACS: 7223 7224 7225 -834 -7226 0 7223 7224 7225 -834 -7227 0 7223 7224 7225 -834 7228 0 c 1+1 --> 2 c (-b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ b^{3, 278}_0 ∧ p_834) -> (-b^{3, 279}_2 ∧ b^{3, 279}_1 ∧ -b^{3, 279}_0) c in CNF: c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ -p_834 ∨ -b^{3, 279}_2 c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ -p_834 ∨ b^{3, 279}_1 c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ -p_834 ∨ -b^{3, 279}_0 c in DIMACS: 7223 7224 -7225 -834 -7226 0 7223 7224 -7225 -834 7227 0 7223 7224 -7225 -834 -7228 0 c 2+1 --> break c (-b^{3, 278}_2 ∧ b^{3, 278}_1 ∧ -b^{3, 278}_0 ∧ p_834) -> break c in CNF: c b^{3, 278}_2 ∨ -b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ -p_834 ∨ break c in DIMACS: 7223 -7224 7225 -834 1162 0 c 2-1 --> 1 c (-b^{3, 278}_2 ∧ b^{3, 278}_1 ∧ -b^{3, 278}_0 ∧ -p_834) -> (-b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ b^{3, 279}_0) c in CNF: c b^{3, 278}_2 ∨ -b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ p_834 ∨ -b^{3, 279}_2 c b^{3, 278}_2 ∨ -b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ p_834 ∨ -b^{3, 279}_1 c b^{3, 278}_2 ∨ -b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ p_834 ∨ b^{3, 279}_0 c in DIMACS: 7223 -7224 7225 834 -7226 0 7223 -7224 7225 834 -7227 0 7223 -7224 7225 834 7228 0 c 1-1 --> 0 c (-b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ b^{3, 278}_0 ∧ -p_834) -> (-b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ -b^{3, 279}_0) c in CNF: c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ p_834 ∨ -b^{3, 279}_2 c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ p_834 ∨ -b^{3, 279}_1 c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ p_834 ∨ -b^{3, 279}_0 c in DIMACS: 7223 7224 -7225 834 -7226 0 7223 7224 -7225 834 -7227 0 7223 7224 -7225 834 -7228 0 c 0-1 --> -1 c (-b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ -b^{3, 278}_0 ∧ -p_834) -> ( b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ b^{3, 279}_0) c in CNF: c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ p_834 ∨ b^{3, 279}_2 c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ p_834 ∨ -b^{3, 279}_1 c b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ p_834 ∨ b^{3, 279}_0 c in DIMACS: 7223 7224 7225 834 7226 0 7223 7224 7225 834 -7227 0 7223 7224 7225 834 7228 0 c -1-1 --> -2 c ( b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ b^{3, 278}_0 ∧ -p_834) -> ( b^{3, 279}_2 ∧ b^{3, 279}_1 ∧ -b^{3, 279}_0) c in CNF: c -b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ p_834 ∨ b^{3, 279}_2 c -b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ p_834 ∨ b^{3, 279}_1 c -b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ p_834 ∨ -b^{3, 279}_0 c in DIMACS: -7223 7224 -7225 834 7226 0 -7223 7224 -7225 834 7227 0 -7223 7224 -7225 834 -7228 0 c -2-1 --> break c ( b^{3, 278}_2 ∧ b^{3, 278}_1 ∧ -b^{3, 278}_0 ∧ -p_834) -> break c in CNF: c -b^{3, 278}_2 ∨ -b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ p_834 ∨ break c in DIMACS: -7223 -7224 7225 834 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 278}_2 ∧ -b^{3, 278}_1 ∧ -b^{3, 278}_0 ∧ true) c in CNF: c -b^{3, 278}_2 ∨ b^{3, 278}_1 ∨ b^{3, 278}_0 ∨ false c in DIMACS: -7223 7224 7225 0 c 3 does not represent an automaton state. c -(-b^{3, 278}_2 ∧ b^{3, 278}_1 ∧ b^{3, 278}_0 ∧ true) c in CNF: c b^{3, 278}_2 ∨ -b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ false c in DIMACS: 7223 -7224 -7225 0 c -3 does not represent an automaton state. c -( b^{3, 278}_2 ∧ b^{3, 278}_1 ∧ b^{3, 278}_0 ∧ true) c in CNF: c -b^{3, 278}_2 ∨ -b^{3, 278}_1 ∨ -b^{3, 278}_0 ∨ false c in DIMACS: -7223 -7224 -7225 0 c i = 279 c -2+1 --> -1 c ( b^{3, 279}_2 ∧ b^{3, 279}_1 ∧ -b^{3, 279}_0 ∧ p_837) -> ( b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ b^{3, 280}_0) c in CNF: c -b^{3, 279}_2 ∨ -b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ -p_837 ∨ b^{3, 280}_2 c -b^{3, 279}_2 ∨ -b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ -p_837 ∨ -b^{3, 280}_1 c -b^{3, 279}_2 ∨ -b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ -p_837 ∨ b^{3, 280}_0 c in DIMACS: -7226 -7227 7228 -837 7229 0 -7226 -7227 7228 -837 -7230 0 -7226 -7227 7228 -837 7231 0 c -1+1 --> 0 c ( b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ b^{3, 279}_0 ∧ p_837) -> (-b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ -b^{3, 280}_0) c in CNF: c -b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ -p_837 ∨ -b^{3, 280}_2 c -b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ -p_837 ∨ -b^{3, 280}_1 c -b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ -p_837 ∨ -b^{3, 280}_0 c in DIMACS: -7226 7227 -7228 -837 -7229 0 -7226 7227 -7228 -837 -7230 0 -7226 7227 -7228 -837 -7231 0 c 0+1 --> 1 c (-b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ -b^{3, 279}_0 ∧ p_837) -> (-b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ b^{3, 280}_0) c in CNF: c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ -p_837 ∨ -b^{3, 280}_2 c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ -p_837 ∨ -b^{3, 280}_1 c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ -p_837 ∨ b^{3, 280}_0 c in DIMACS: 7226 7227 7228 -837 -7229 0 7226 7227 7228 -837 -7230 0 7226 7227 7228 -837 7231 0 c 1+1 --> 2 c (-b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ b^{3, 279}_0 ∧ p_837) -> (-b^{3, 280}_2 ∧ b^{3, 280}_1 ∧ -b^{3, 280}_0) c in CNF: c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ -p_837 ∨ -b^{3, 280}_2 c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ -p_837 ∨ b^{3, 280}_1 c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ -p_837 ∨ -b^{3, 280}_0 c in DIMACS: 7226 7227 -7228 -837 -7229 0 7226 7227 -7228 -837 7230 0 7226 7227 -7228 -837 -7231 0 c 2+1 --> break c (-b^{3, 279}_2 ∧ b^{3, 279}_1 ∧ -b^{3, 279}_0 ∧ p_837) -> break c in CNF: c b^{3, 279}_2 ∨ -b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ -p_837 ∨ break c in DIMACS: 7226 -7227 7228 -837 1162 0 c 2-1 --> 1 c (-b^{3, 279}_2 ∧ b^{3, 279}_1 ∧ -b^{3, 279}_0 ∧ -p_837) -> (-b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ b^{3, 280}_0) c in CNF: c b^{3, 279}_2 ∨ -b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ p_837 ∨ -b^{3, 280}_2 c b^{3, 279}_2 ∨ -b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ p_837 ∨ -b^{3, 280}_1 c b^{3, 279}_2 ∨ -b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ p_837 ∨ b^{3, 280}_0 c in DIMACS: 7226 -7227 7228 837 -7229 0 7226 -7227 7228 837 -7230 0 7226 -7227 7228 837 7231 0 c 1-1 --> 0 c (-b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ b^{3, 279}_0 ∧ -p_837) -> (-b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ -b^{3, 280}_0) c in CNF: c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ p_837 ∨ -b^{3, 280}_2 c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ p_837 ∨ -b^{3, 280}_1 c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ p_837 ∨ -b^{3, 280}_0 c in DIMACS: 7226 7227 -7228 837 -7229 0 7226 7227 -7228 837 -7230 0 7226 7227 -7228 837 -7231 0 c 0-1 --> -1 c (-b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ -b^{3, 279}_0 ∧ -p_837) -> ( b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ b^{3, 280}_0) c in CNF: c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ p_837 ∨ b^{3, 280}_2 c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ p_837 ∨ -b^{3, 280}_1 c b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ p_837 ∨ b^{3, 280}_0 c in DIMACS: 7226 7227 7228 837 7229 0 7226 7227 7228 837 -7230 0 7226 7227 7228 837 7231 0 c -1-1 --> -2 c ( b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ b^{3, 279}_0 ∧ -p_837) -> ( b^{3, 280}_2 ∧ b^{3, 280}_1 ∧ -b^{3, 280}_0) c in CNF: c -b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ p_837 ∨ b^{3, 280}_2 c -b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ p_837 ∨ b^{3, 280}_1 c -b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ p_837 ∨ -b^{3, 280}_0 c in DIMACS: -7226 7227 -7228 837 7229 0 -7226 7227 -7228 837 7230 0 -7226 7227 -7228 837 -7231 0 c -2-1 --> break c ( b^{3, 279}_2 ∧ b^{3, 279}_1 ∧ -b^{3, 279}_0 ∧ -p_837) -> break c in CNF: c -b^{3, 279}_2 ∨ -b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ p_837 ∨ break c in DIMACS: -7226 -7227 7228 837 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 279}_2 ∧ -b^{3, 279}_1 ∧ -b^{3, 279}_0 ∧ true) c in CNF: c -b^{3, 279}_2 ∨ b^{3, 279}_1 ∨ b^{3, 279}_0 ∨ false c in DIMACS: -7226 7227 7228 0 c 3 does not represent an automaton state. c -(-b^{3, 279}_2 ∧ b^{3, 279}_1 ∧ b^{3, 279}_0 ∧ true) c in CNF: c b^{3, 279}_2 ∨ -b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ false c in DIMACS: 7226 -7227 -7228 0 c -3 does not represent an automaton state. c -( b^{3, 279}_2 ∧ b^{3, 279}_1 ∧ b^{3, 279}_0 ∧ true) c in CNF: c -b^{3, 279}_2 ∨ -b^{3, 279}_1 ∨ -b^{3, 279}_0 ∨ false c in DIMACS: -7226 -7227 -7228 0 c i = 280 c -2+1 --> -1 c ( b^{3, 280}_2 ∧ b^{3, 280}_1 ∧ -b^{3, 280}_0 ∧ p_840) -> ( b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ b^{3, 281}_0) c in CNF: c -b^{3, 280}_2 ∨ -b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ -p_840 ∨ b^{3, 281}_2 c -b^{3, 280}_2 ∨ -b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ -p_840 ∨ -b^{3, 281}_1 c -b^{3, 280}_2 ∨ -b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ -p_840 ∨ b^{3, 281}_0 c in DIMACS: -7229 -7230 7231 -840 7232 0 -7229 -7230 7231 -840 -7233 0 -7229 -7230 7231 -840 7234 0 c -1+1 --> 0 c ( b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ b^{3, 280}_0 ∧ p_840) -> (-b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ -b^{3, 281}_0) c in CNF: c -b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ -p_840 ∨ -b^{3, 281}_2 c -b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ -p_840 ∨ -b^{3, 281}_1 c -b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ -p_840 ∨ -b^{3, 281}_0 c in DIMACS: -7229 7230 -7231 -840 -7232 0 -7229 7230 -7231 -840 -7233 0 -7229 7230 -7231 -840 -7234 0 c 0+1 --> 1 c (-b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ -b^{3, 280}_0 ∧ p_840) -> (-b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ b^{3, 281}_0) c in CNF: c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ -p_840 ∨ -b^{3, 281}_2 c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ -p_840 ∨ -b^{3, 281}_1 c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ -p_840 ∨ b^{3, 281}_0 c in DIMACS: 7229 7230 7231 -840 -7232 0 7229 7230 7231 -840 -7233 0 7229 7230 7231 -840 7234 0 c 1+1 --> 2 c (-b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ b^{3, 280}_0 ∧ p_840) -> (-b^{3, 281}_2 ∧ b^{3, 281}_1 ∧ -b^{3, 281}_0) c in CNF: c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ -p_840 ∨ -b^{3, 281}_2 c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ -p_840 ∨ b^{3, 281}_1 c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ -p_840 ∨ -b^{3, 281}_0 c in DIMACS: 7229 7230 -7231 -840 -7232 0 7229 7230 -7231 -840 7233 0 7229 7230 -7231 -840 -7234 0 c 2+1 --> break c (-b^{3, 280}_2 ∧ b^{3, 280}_1 ∧ -b^{3, 280}_0 ∧ p_840) -> break c in CNF: c b^{3, 280}_2 ∨ -b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ -p_840 ∨ break c in DIMACS: 7229 -7230 7231 -840 1162 0 c 2-1 --> 1 c (-b^{3, 280}_2 ∧ b^{3, 280}_1 ∧ -b^{3, 280}_0 ∧ -p_840) -> (-b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ b^{3, 281}_0) c in CNF: c b^{3, 280}_2 ∨ -b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ p_840 ∨ -b^{3, 281}_2 c b^{3, 280}_2 ∨ -b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ p_840 ∨ -b^{3, 281}_1 c b^{3, 280}_2 ∨ -b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ p_840 ∨ b^{3, 281}_0 c in DIMACS: 7229 -7230 7231 840 -7232 0 7229 -7230 7231 840 -7233 0 7229 -7230 7231 840 7234 0 c 1-1 --> 0 c (-b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ b^{3, 280}_0 ∧ -p_840) -> (-b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ -b^{3, 281}_0) c in CNF: c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ p_840 ∨ -b^{3, 281}_2 c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ p_840 ∨ -b^{3, 281}_1 c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ p_840 ∨ -b^{3, 281}_0 c in DIMACS: 7229 7230 -7231 840 -7232 0 7229 7230 -7231 840 -7233 0 7229 7230 -7231 840 -7234 0 c 0-1 --> -1 c (-b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ -b^{3, 280}_0 ∧ -p_840) -> ( b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ b^{3, 281}_0) c in CNF: c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ p_840 ∨ b^{3, 281}_2 c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ p_840 ∨ -b^{3, 281}_1 c b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ p_840 ∨ b^{3, 281}_0 c in DIMACS: 7229 7230 7231 840 7232 0 7229 7230 7231 840 -7233 0 7229 7230 7231 840 7234 0 c -1-1 --> -2 c ( b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ b^{3, 280}_0 ∧ -p_840) -> ( b^{3, 281}_2 ∧ b^{3, 281}_1 ∧ -b^{3, 281}_0) c in CNF: c -b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ p_840 ∨ b^{3, 281}_2 c -b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ p_840 ∨ b^{3, 281}_1 c -b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ p_840 ∨ -b^{3, 281}_0 c in DIMACS: -7229 7230 -7231 840 7232 0 -7229 7230 -7231 840 7233 0 -7229 7230 -7231 840 -7234 0 c -2-1 --> break c ( b^{3, 280}_2 ∧ b^{3, 280}_1 ∧ -b^{3, 280}_0 ∧ -p_840) -> break c in CNF: c -b^{3, 280}_2 ∨ -b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ p_840 ∨ break c in DIMACS: -7229 -7230 7231 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 280}_2 ∧ -b^{3, 280}_1 ∧ -b^{3, 280}_0 ∧ true) c in CNF: c -b^{3, 280}_2 ∨ b^{3, 280}_1 ∨ b^{3, 280}_0 ∨ false c in DIMACS: -7229 7230 7231 0 c 3 does not represent an automaton state. c -(-b^{3, 280}_2 ∧ b^{3, 280}_1 ∧ b^{3, 280}_0 ∧ true) c in CNF: c b^{3, 280}_2 ∨ -b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ false c in DIMACS: 7229 -7230 -7231 0 c -3 does not represent an automaton state. c -( b^{3, 280}_2 ∧ b^{3, 280}_1 ∧ b^{3, 280}_0 ∧ true) c in CNF: c -b^{3, 280}_2 ∨ -b^{3, 280}_1 ∨ -b^{3, 280}_0 ∨ false c in DIMACS: -7229 -7230 -7231 0 c i = 281 c -2+1 --> -1 c ( b^{3, 281}_2 ∧ b^{3, 281}_1 ∧ -b^{3, 281}_0 ∧ p_843) -> ( b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ b^{3, 282}_0) c in CNF: c -b^{3, 281}_2 ∨ -b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ -p_843 ∨ b^{3, 282}_2 c -b^{3, 281}_2 ∨ -b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ -p_843 ∨ -b^{3, 282}_1 c -b^{3, 281}_2 ∨ -b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ -p_843 ∨ b^{3, 282}_0 c in DIMACS: -7232 -7233 7234 -843 7235 0 -7232 -7233 7234 -843 -7236 0 -7232 -7233 7234 -843 7237 0 c -1+1 --> 0 c ( b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ b^{3, 281}_0 ∧ p_843) -> (-b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ -b^{3, 282}_0) c in CNF: c -b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ -p_843 ∨ -b^{3, 282}_2 c -b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ -p_843 ∨ -b^{3, 282}_1 c -b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ -p_843 ∨ -b^{3, 282}_0 c in DIMACS: -7232 7233 -7234 -843 -7235 0 -7232 7233 -7234 -843 -7236 0 -7232 7233 -7234 -843 -7237 0 c 0+1 --> 1 c (-b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ -b^{3, 281}_0 ∧ p_843) -> (-b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ b^{3, 282}_0) c in CNF: c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ -p_843 ∨ -b^{3, 282}_2 c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ -p_843 ∨ -b^{3, 282}_1 c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ -p_843 ∨ b^{3, 282}_0 c in DIMACS: 7232 7233 7234 -843 -7235 0 7232 7233 7234 -843 -7236 0 7232 7233 7234 -843 7237 0 c 1+1 --> 2 c (-b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ b^{3, 281}_0 ∧ p_843) -> (-b^{3, 282}_2 ∧ b^{3, 282}_1 ∧ -b^{3, 282}_0) c in CNF: c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ -p_843 ∨ -b^{3, 282}_2 c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ -p_843 ∨ b^{3, 282}_1 c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ -p_843 ∨ -b^{3, 282}_0 c in DIMACS: 7232 7233 -7234 -843 -7235 0 7232 7233 -7234 -843 7236 0 7232 7233 -7234 -843 -7237 0 c 2+1 --> break c (-b^{3, 281}_2 ∧ b^{3, 281}_1 ∧ -b^{3, 281}_0 ∧ p_843) -> break c in CNF: c b^{3, 281}_2 ∨ -b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ -p_843 ∨ break c in DIMACS: 7232 -7233 7234 -843 1162 0 c 2-1 --> 1 c (-b^{3, 281}_2 ∧ b^{3, 281}_1 ∧ -b^{3, 281}_0 ∧ -p_843) -> (-b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ b^{3, 282}_0) c in CNF: c b^{3, 281}_2 ∨ -b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ p_843 ∨ -b^{3, 282}_2 c b^{3, 281}_2 ∨ -b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ p_843 ∨ -b^{3, 282}_1 c b^{3, 281}_2 ∨ -b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ p_843 ∨ b^{3, 282}_0 c in DIMACS: 7232 -7233 7234 843 -7235 0 7232 -7233 7234 843 -7236 0 7232 -7233 7234 843 7237 0 c 1-1 --> 0 c (-b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ b^{3, 281}_0 ∧ -p_843) -> (-b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ -b^{3, 282}_0) c in CNF: c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ p_843 ∨ -b^{3, 282}_2 c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ p_843 ∨ -b^{3, 282}_1 c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ p_843 ∨ -b^{3, 282}_0 c in DIMACS: 7232 7233 -7234 843 -7235 0 7232 7233 -7234 843 -7236 0 7232 7233 -7234 843 -7237 0 c 0-1 --> -1 c (-b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ -b^{3, 281}_0 ∧ -p_843) -> ( b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ b^{3, 282}_0) c in CNF: c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ p_843 ∨ b^{3, 282}_2 c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ p_843 ∨ -b^{3, 282}_1 c b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ p_843 ∨ b^{3, 282}_0 c in DIMACS: 7232 7233 7234 843 7235 0 7232 7233 7234 843 -7236 0 7232 7233 7234 843 7237 0 c -1-1 --> -2 c ( b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ b^{3, 281}_0 ∧ -p_843) -> ( b^{3, 282}_2 ∧ b^{3, 282}_1 ∧ -b^{3, 282}_0) c in CNF: c -b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ p_843 ∨ b^{3, 282}_2 c -b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ p_843 ∨ b^{3, 282}_1 c -b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ p_843 ∨ -b^{3, 282}_0 c in DIMACS: -7232 7233 -7234 843 7235 0 -7232 7233 -7234 843 7236 0 -7232 7233 -7234 843 -7237 0 c -2-1 --> break c ( b^{3, 281}_2 ∧ b^{3, 281}_1 ∧ -b^{3, 281}_0 ∧ -p_843) -> break c in CNF: c -b^{3, 281}_2 ∨ -b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ p_843 ∨ break c in DIMACS: -7232 -7233 7234 843 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 281}_2 ∧ -b^{3, 281}_1 ∧ -b^{3, 281}_0 ∧ true) c in CNF: c -b^{3, 281}_2 ∨ b^{3, 281}_1 ∨ b^{3, 281}_0 ∨ false c in DIMACS: -7232 7233 7234 0 c 3 does not represent an automaton state. c -(-b^{3, 281}_2 ∧ b^{3, 281}_1 ∧ b^{3, 281}_0 ∧ true) c in CNF: c b^{3, 281}_2 ∨ -b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ false c in DIMACS: 7232 -7233 -7234 0 c -3 does not represent an automaton state. c -( b^{3, 281}_2 ∧ b^{3, 281}_1 ∧ b^{3, 281}_0 ∧ true) c in CNF: c -b^{3, 281}_2 ∨ -b^{3, 281}_1 ∨ -b^{3, 281}_0 ∨ false c in DIMACS: -7232 -7233 -7234 0 c i = 282 c -2+1 --> -1 c ( b^{3, 282}_2 ∧ b^{3, 282}_1 ∧ -b^{3, 282}_0 ∧ p_846) -> ( b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ b^{3, 283}_0) c in CNF: c -b^{3, 282}_2 ∨ -b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ -p_846 ∨ b^{3, 283}_2 c -b^{3, 282}_2 ∨ -b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ -p_846 ∨ -b^{3, 283}_1 c -b^{3, 282}_2 ∨ -b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ -p_846 ∨ b^{3, 283}_0 c in DIMACS: -7235 -7236 7237 -846 7238 0 -7235 -7236 7237 -846 -7239 0 -7235 -7236 7237 -846 7240 0 c -1+1 --> 0 c ( b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ b^{3, 282}_0 ∧ p_846) -> (-b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ -b^{3, 283}_0) c in CNF: c -b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ -p_846 ∨ -b^{3, 283}_2 c -b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ -p_846 ∨ -b^{3, 283}_1 c -b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ -p_846 ∨ -b^{3, 283}_0 c in DIMACS: -7235 7236 -7237 -846 -7238 0 -7235 7236 -7237 -846 -7239 0 -7235 7236 -7237 -846 -7240 0 c 0+1 --> 1 c (-b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ -b^{3, 282}_0 ∧ p_846) -> (-b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ b^{3, 283}_0) c in CNF: c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ -p_846 ∨ -b^{3, 283}_2 c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ -p_846 ∨ -b^{3, 283}_1 c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ -p_846 ∨ b^{3, 283}_0 c in DIMACS: 7235 7236 7237 -846 -7238 0 7235 7236 7237 -846 -7239 0 7235 7236 7237 -846 7240 0 c 1+1 --> 2 c (-b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ b^{3, 282}_0 ∧ p_846) -> (-b^{3, 283}_2 ∧ b^{3, 283}_1 ∧ -b^{3, 283}_0) c in CNF: c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ -p_846 ∨ -b^{3, 283}_2 c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ -p_846 ∨ b^{3, 283}_1 c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ -p_846 ∨ -b^{3, 283}_0 c in DIMACS: 7235 7236 -7237 -846 -7238 0 7235 7236 -7237 -846 7239 0 7235 7236 -7237 -846 -7240 0 c 2+1 --> break c (-b^{3, 282}_2 ∧ b^{3, 282}_1 ∧ -b^{3, 282}_0 ∧ p_846) -> break c in CNF: c b^{3, 282}_2 ∨ -b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ -p_846 ∨ break c in DIMACS: 7235 -7236 7237 -846 1162 0 c 2-1 --> 1 c (-b^{3, 282}_2 ∧ b^{3, 282}_1 ∧ -b^{3, 282}_0 ∧ -p_846) -> (-b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ b^{3, 283}_0) c in CNF: c b^{3, 282}_2 ∨ -b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ p_846 ∨ -b^{3, 283}_2 c b^{3, 282}_2 ∨ -b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ p_846 ∨ -b^{3, 283}_1 c b^{3, 282}_2 ∨ -b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ p_846 ∨ b^{3, 283}_0 c in DIMACS: 7235 -7236 7237 846 -7238 0 7235 -7236 7237 846 -7239 0 7235 -7236 7237 846 7240 0 c 1-1 --> 0 c (-b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ b^{3, 282}_0 ∧ -p_846) -> (-b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ -b^{3, 283}_0) c in CNF: c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ p_846 ∨ -b^{3, 283}_2 c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ p_846 ∨ -b^{3, 283}_1 c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ p_846 ∨ -b^{3, 283}_0 c in DIMACS: 7235 7236 -7237 846 -7238 0 7235 7236 -7237 846 -7239 0 7235 7236 -7237 846 -7240 0 c 0-1 --> -1 c (-b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ -b^{3, 282}_0 ∧ -p_846) -> ( b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ b^{3, 283}_0) c in CNF: c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ p_846 ∨ b^{3, 283}_2 c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ p_846 ∨ -b^{3, 283}_1 c b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ p_846 ∨ b^{3, 283}_0 c in DIMACS: 7235 7236 7237 846 7238 0 7235 7236 7237 846 -7239 0 7235 7236 7237 846 7240 0 c -1-1 --> -2 c ( b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ b^{3, 282}_0 ∧ -p_846) -> ( b^{3, 283}_2 ∧ b^{3, 283}_1 ∧ -b^{3, 283}_0) c in CNF: c -b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ p_846 ∨ b^{3, 283}_2 c -b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ p_846 ∨ b^{3, 283}_1 c -b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ p_846 ∨ -b^{3, 283}_0 c in DIMACS: -7235 7236 -7237 846 7238 0 -7235 7236 -7237 846 7239 0 -7235 7236 -7237 846 -7240 0 c -2-1 --> break c ( b^{3, 282}_2 ∧ b^{3, 282}_1 ∧ -b^{3, 282}_0 ∧ -p_846) -> break c in CNF: c -b^{3, 282}_2 ∨ -b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ p_846 ∨ break c in DIMACS: -7235 -7236 7237 846 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 282}_2 ∧ -b^{3, 282}_1 ∧ -b^{3, 282}_0 ∧ true) c in CNF: c -b^{3, 282}_2 ∨ b^{3, 282}_1 ∨ b^{3, 282}_0 ∨ false c in DIMACS: -7235 7236 7237 0 c 3 does not represent an automaton state. c -(-b^{3, 282}_2 ∧ b^{3, 282}_1 ∧ b^{3, 282}_0 ∧ true) c in CNF: c b^{3, 282}_2 ∨ -b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ false c in DIMACS: 7235 -7236 -7237 0 c -3 does not represent an automaton state. c -( b^{3, 282}_2 ∧ b^{3, 282}_1 ∧ b^{3, 282}_0 ∧ true) c in CNF: c -b^{3, 282}_2 ∨ -b^{3, 282}_1 ∨ -b^{3, 282}_0 ∨ false c in DIMACS: -7235 -7236 -7237 0 c i = 283 c -2+1 --> -1 c ( b^{3, 283}_2 ∧ b^{3, 283}_1 ∧ -b^{3, 283}_0 ∧ p_849) -> ( b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ b^{3, 284}_0) c in CNF: c -b^{3, 283}_2 ∨ -b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ -p_849 ∨ b^{3, 284}_2 c -b^{3, 283}_2 ∨ -b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ -p_849 ∨ -b^{3, 284}_1 c -b^{3, 283}_2 ∨ -b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ -p_849 ∨ b^{3, 284}_0 c in DIMACS: -7238 -7239 7240 -849 7241 0 -7238 -7239 7240 -849 -7242 0 -7238 -7239 7240 -849 7243 0 c -1+1 --> 0 c ( b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ b^{3, 283}_0 ∧ p_849) -> (-b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ -b^{3, 284}_0) c in CNF: c -b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ -p_849 ∨ -b^{3, 284}_2 c -b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ -p_849 ∨ -b^{3, 284}_1 c -b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ -p_849 ∨ -b^{3, 284}_0 c in DIMACS: -7238 7239 -7240 -849 -7241 0 -7238 7239 -7240 -849 -7242 0 -7238 7239 -7240 -849 -7243 0 c 0+1 --> 1 c (-b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ -b^{3, 283}_0 ∧ p_849) -> (-b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ b^{3, 284}_0) c in CNF: c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ -p_849 ∨ -b^{3, 284}_2 c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ -p_849 ∨ -b^{3, 284}_1 c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ -p_849 ∨ b^{3, 284}_0 c in DIMACS: 7238 7239 7240 -849 -7241 0 7238 7239 7240 -849 -7242 0 7238 7239 7240 -849 7243 0 c 1+1 --> 2 c (-b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ b^{3, 283}_0 ∧ p_849) -> (-b^{3, 284}_2 ∧ b^{3, 284}_1 ∧ -b^{3, 284}_0) c in CNF: c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ -p_849 ∨ -b^{3, 284}_2 c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ -p_849 ∨ b^{3, 284}_1 c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ -p_849 ∨ -b^{3, 284}_0 c in DIMACS: 7238 7239 -7240 -849 -7241 0 7238 7239 -7240 -849 7242 0 7238 7239 -7240 -849 -7243 0 c 2+1 --> break c (-b^{3, 283}_2 ∧ b^{3, 283}_1 ∧ -b^{3, 283}_0 ∧ p_849) -> break c in CNF: c b^{3, 283}_2 ∨ -b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ -p_849 ∨ break c in DIMACS: 7238 -7239 7240 -849 1162 0 c 2-1 --> 1 c (-b^{3, 283}_2 ∧ b^{3, 283}_1 ∧ -b^{3, 283}_0 ∧ -p_849) -> (-b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ b^{3, 284}_0) c in CNF: c b^{3, 283}_2 ∨ -b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ p_849 ∨ -b^{3, 284}_2 c b^{3, 283}_2 ∨ -b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ p_849 ∨ -b^{3, 284}_1 c b^{3, 283}_2 ∨ -b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ p_849 ∨ b^{3, 284}_0 c in DIMACS: 7238 -7239 7240 849 -7241 0 7238 -7239 7240 849 -7242 0 7238 -7239 7240 849 7243 0 c 1-1 --> 0 c (-b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ b^{3, 283}_0 ∧ -p_849) -> (-b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ -b^{3, 284}_0) c in CNF: c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ p_849 ∨ -b^{3, 284}_2 c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ p_849 ∨ -b^{3, 284}_1 c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ p_849 ∨ -b^{3, 284}_0 c in DIMACS: 7238 7239 -7240 849 -7241 0 7238 7239 -7240 849 -7242 0 7238 7239 -7240 849 -7243 0 c 0-1 --> -1 c (-b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ -b^{3, 283}_0 ∧ -p_849) -> ( b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ b^{3, 284}_0) c in CNF: c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ p_849 ∨ b^{3, 284}_2 c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ p_849 ∨ -b^{3, 284}_1 c b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ p_849 ∨ b^{3, 284}_0 c in DIMACS: 7238 7239 7240 849 7241 0 7238 7239 7240 849 -7242 0 7238 7239 7240 849 7243 0 c -1-1 --> -2 c ( b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ b^{3, 283}_0 ∧ -p_849) -> ( b^{3, 284}_2 ∧ b^{3, 284}_1 ∧ -b^{3, 284}_0) c in CNF: c -b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ p_849 ∨ b^{3, 284}_2 c -b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ p_849 ∨ b^{3, 284}_1 c -b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ p_849 ∨ -b^{3, 284}_0 c in DIMACS: -7238 7239 -7240 849 7241 0 -7238 7239 -7240 849 7242 0 -7238 7239 -7240 849 -7243 0 c -2-1 --> break c ( b^{3, 283}_2 ∧ b^{3, 283}_1 ∧ -b^{3, 283}_0 ∧ -p_849) -> break c in CNF: c -b^{3, 283}_2 ∨ -b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ p_849 ∨ break c in DIMACS: -7238 -7239 7240 849 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 283}_2 ∧ -b^{3, 283}_1 ∧ -b^{3, 283}_0 ∧ true) c in CNF: c -b^{3, 283}_2 ∨ b^{3, 283}_1 ∨ b^{3, 283}_0 ∨ false c in DIMACS: -7238 7239 7240 0 c 3 does not represent an automaton state. c -(-b^{3, 283}_2 ∧ b^{3, 283}_1 ∧ b^{3, 283}_0 ∧ true) c in CNF: c b^{3, 283}_2 ∨ -b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ false c in DIMACS: 7238 -7239 -7240 0 c -3 does not represent an automaton state. c -( b^{3, 283}_2 ∧ b^{3, 283}_1 ∧ b^{3, 283}_0 ∧ true) c in CNF: c -b^{3, 283}_2 ∨ -b^{3, 283}_1 ∨ -b^{3, 283}_0 ∨ false c in DIMACS: -7238 -7239 -7240 0 c i = 284 c -2+1 --> -1 c ( b^{3, 284}_2 ∧ b^{3, 284}_1 ∧ -b^{3, 284}_0 ∧ p_852) -> ( b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ b^{3, 285}_0) c in CNF: c -b^{3, 284}_2 ∨ -b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ -p_852 ∨ b^{3, 285}_2 c -b^{3, 284}_2 ∨ -b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ -p_852 ∨ -b^{3, 285}_1 c -b^{3, 284}_2 ∨ -b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ -p_852 ∨ b^{3, 285}_0 c in DIMACS: -7241 -7242 7243 -852 7244 0 -7241 -7242 7243 -852 -7245 0 -7241 -7242 7243 -852 7246 0 c -1+1 --> 0 c ( b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ b^{3, 284}_0 ∧ p_852) -> (-b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ -b^{3, 285}_0) c in CNF: c -b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ -p_852 ∨ -b^{3, 285}_2 c -b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ -p_852 ∨ -b^{3, 285}_1 c -b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ -p_852 ∨ -b^{3, 285}_0 c in DIMACS: -7241 7242 -7243 -852 -7244 0 -7241 7242 -7243 -852 -7245 0 -7241 7242 -7243 -852 -7246 0 c 0+1 --> 1 c (-b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ -b^{3, 284}_0 ∧ p_852) -> (-b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ b^{3, 285}_0) c in CNF: c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ -p_852 ∨ -b^{3, 285}_2 c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ -p_852 ∨ -b^{3, 285}_1 c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ -p_852 ∨ b^{3, 285}_0 c in DIMACS: 7241 7242 7243 -852 -7244 0 7241 7242 7243 -852 -7245 0 7241 7242 7243 -852 7246 0 c 1+1 --> 2 c (-b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ b^{3, 284}_0 ∧ p_852) -> (-b^{3, 285}_2 ∧ b^{3, 285}_1 ∧ -b^{3, 285}_0) c in CNF: c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ -p_852 ∨ -b^{3, 285}_2 c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ -p_852 ∨ b^{3, 285}_1 c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ -p_852 ∨ -b^{3, 285}_0 c in DIMACS: 7241 7242 -7243 -852 -7244 0 7241 7242 -7243 -852 7245 0 7241 7242 -7243 -852 -7246 0 c 2+1 --> break c (-b^{3, 284}_2 ∧ b^{3, 284}_1 ∧ -b^{3, 284}_0 ∧ p_852) -> break c in CNF: c b^{3, 284}_2 ∨ -b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ -p_852 ∨ break c in DIMACS: 7241 -7242 7243 -852 1162 0 c 2-1 --> 1 c (-b^{3, 284}_2 ∧ b^{3, 284}_1 ∧ -b^{3, 284}_0 ∧ -p_852) -> (-b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ b^{3, 285}_0) c in CNF: c b^{3, 284}_2 ∨ -b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ p_852 ∨ -b^{3, 285}_2 c b^{3, 284}_2 ∨ -b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ p_852 ∨ -b^{3, 285}_1 c b^{3, 284}_2 ∨ -b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ p_852 ∨ b^{3, 285}_0 c in DIMACS: 7241 -7242 7243 852 -7244 0 7241 -7242 7243 852 -7245 0 7241 -7242 7243 852 7246 0 c 1-1 --> 0 c (-b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ b^{3, 284}_0 ∧ -p_852) -> (-b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ -b^{3, 285}_0) c in CNF: c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ p_852 ∨ -b^{3, 285}_2 c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ p_852 ∨ -b^{3, 285}_1 c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ p_852 ∨ -b^{3, 285}_0 c in DIMACS: 7241 7242 -7243 852 -7244 0 7241 7242 -7243 852 -7245 0 7241 7242 -7243 852 -7246 0 c 0-1 --> -1 c (-b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ -b^{3, 284}_0 ∧ -p_852) -> ( b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ b^{3, 285}_0) c in CNF: c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ p_852 ∨ b^{3, 285}_2 c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ p_852 ∨ -b^{3, 285}_1 c b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ p_852 ∨ b^{3, 285}_0 c in DIMACS: 7241 7242 7243 852 7244 0 7241 7242 7243 852 -7245 0 7241 7242 7243 852 7246 0 c -1-1 --> -2 c ( b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ b^{3, 284}_0 ∧ -p_852) -> ( b^{3, 285}_2 ∧ b^{3, 285}_1 ∧ -b^{3, 285}_0) c in CNF: c -b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ p_852 ∨ b^{3, 285}_2 c -b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ p_852 ∨ b^{3, 285}_1 c -b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ p_852 ∨ -b^{3, 285}_0 c in DIMACS: -7241 7242 -7243 852 7244 0 -7241 7242 -7243 852 7245 0 -7241 7242 -7243 852 -7246 0 c -2-1 --> break c ( b^{3, 284}_2 ∧ b^{3, 284}_1 ∧ -b^{3, 284}_0 ∧ -p_852) -> break c in CNF: c -b^{3, 284}_2 ∨ -b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ p_852 ∨ break c in DIMACS: -7241 -7242 7243 852 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 284}_2 ∧ -b^{3, 284}_1 ∧ -b^{3, 284}_0 ∧ true) c in CNF: c -b^{3, 284}_2 ∨ b^{3, 284}_1 ∨ b^{3, 284}_0 ∨ false c in DIMACS: -7241 7242 7243 0 c 3 does not represent an automaton state. c -(-b^{3, 284}_2 ∧ b^{3, 284}_1 ∧ b^{3, 284}_0 ∧ true) c in CNF: c b^{3, 284}_2 ∨ -b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ false c in DIMACS: 7241 -7242 -7243 0 c -3 does not represent an automaton state. c -( b^{3, 284}_2 ∧ b^{3, 284}_1 ∧ b^{3, 284}_0 ∧ true) c in CNF: c -b^{3, 284}_2 ∨ -b^{3, 284}_1 ∨ -b^{3, 284}_0 ∨ false c in DIMACS: -7241 -7242 -7243 0 c i = 285 c -2+1 --> -1 c ( b^{3, 285}_2 ∧ b^{3, 285}_1 ∧ -b^{3, 285}_0 ∧ p_855) -> ( b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ b^{3, 286}_0) c in CNF: c -b^{3, 285}_2 ∨ -b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ -p_855 ∨ b^{3, 286}_2 c -b^{3, 285}_2 ∨ -b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ -p_855 ∨ -b^{3, 286}_1 c -b^{3, 285}_2 ∨ -b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ -p_855 ∨ b^{3, 286}_0 c in DIMACS: -7244 -7245 7246 -855 7247 0 -7244 -7245 7246 -855 -7248 0 -7244 -7245 7246 -855 7249 0 c -1+1 --> 0 c ( b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ b^{3, 285}_0 ∧ p_855) -> (-b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ -b^{3, 286}_0) c in CNF: c -b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ -p_855 ∨ -b^{3, 286}_2 c -b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ -p_855 ∨ -b^{3, 286}_1 c -b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ -p_855 ∨ -b^{3, 286}_0 c in DIMACS: -7244 7245 -7246 -855 -7247 0 -7244 7245 -7246 -855 -7248 0 -7244 7245 -7246 -855 -7249 0 c 0+1 --> 1 c (-b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ -b^{3, 285}_0 ∧ p_855) -> (-b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ b^{3, 286}_0) c in CNF: c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ -p_855 ∨ -b^{3, 286}_2 c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ -p_855 ∨ -b^{3, 286}_1 c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ -p_855 ∨ b^{3, 286}_0 c in DIMACS: 7244 7245 7246 -855 -7247 0 7244 7245 7246 -855 -7248 0 7244 7245 7246 -855 7249 0 c 1+1 --> 2 c (-b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ b^{3, 285}_0 ∧ p_855) -> (-b^{3, 286}_2 ∧ b^{3, 286}_1 ∧ -b^{3, 286}_0) c in CNF: c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ -p_855 ∨ -b^{3, 286}_2 c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ -p_855 ∨ b^{3, 286}_1 c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ -p_855 ∨ -b^{3, 286}_0 c in DIMACS: 7244 7245 -7246 -855 -7247 0 7244 7245 -7246 -855 7248 0 7244 7245 -7246 -855 -7249 0 c 2+1 --> break c (-b^{3, 285}_2 ∧ b^{3, 285}_1 ∧ -b^{3, 285}_0 ∧ p_855) -> break c in CNF: c b^{3, 285}_2 ∨ -b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ -p_855 ∨ break c in DIMACS: 7244 -7245 7246 -855 1162 0 c 2-1 --> 1 c (-b^{3, 285}_2 ∧ b^{3, 285}_1 ∧ -b^{3, 285}_0 ∧ -p_855) -> (-b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ b^{3, 286}_0) c in CNF: c b^{3, 285}_2 ∨ -b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ p_855 ∨ -b^{3, 286}_2 c b^{3, 285}_2 ∨ -b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ p_855 ∨ -b^{3, 286}_1 c b^{3, 285}_2 ∨ -b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ p_855 ∨ b^{3, 286}_0 c in DIMACS: 7244 -7245 7246 855 -7247 0 7244 -7245 7246 855 -7248 0 7244 -7245 7246 855 7249 0 c 1-1 --> 0 c (-b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ b^{3, 285}_0 ∧ -p_855) -> (-b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ -b^{3, 286}_0) c in CNF: c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ p_855 ∨ -b^{3, 286}_2 c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ p_855 ∨ -b^{3, 286}_1 c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ p_855 ∨ -b^{3, 286}_0 c in DIMACS: 7244 7245 -7246 855 -7247 0 7244 7245 -7246 855 -7248 0 7244 7245 -7246 855 -7249 0 c 0-1 --> -1 c (-b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ -b^{3, 285}_0 ∧ -p_855) -> ( b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ b^{3, 286}_0) c in CNF: c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ p_855 ∨ b^{3, 286}_2 c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ p_855 ∨ -b^{3, 286}_1 c b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ p_855 ∨ b^{3, 286}_0 c in DIMACS: 7244 7245 7246 855 7247 0 7244 7245 7246 855 -7248 0 7244 7245 7246 855 7249 0 c -1-1 --> -2 c ( b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ b^{3, 285}_0 ∧ -p_855) -> ( b^{3, 286}_2 ∧ b^{3, 286}_1 ∧ -b^{3, 286}_0) c in CNF: c -b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ p_855 ∨ b^{3, 286}_2 c -b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ p_855 ∨ b^{3, 286}_1 c -b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ p_855 ∨ -b^{3, 286}_0 c in DIMACS: -7244 7245 -7246 855 7247 0 -7244 7245 -7246 855 7248 0 -7244 7245 -7246 855 -7249 0 c -2-1 --> break c ( b^{3, 285}_2 ∧ b^{3, 285}_1 ∧ -b^{3, 285}_0 ∧ -p_855) -> break c in CNF: c -b^{3, 285}_2 ∨ -b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ p_855 ∨ break c in DIMACS: -7244 -7245 7246 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 285}_2 ∧ -b^{3, 285}_1 ∧ -b^{3, 285}_0 ∧ true) c in CNF: c -b^{3, 285}_2 ∨ b^{3, 285}_1 ∨ b^{3, 285}_0 ∨ false c in DIMACS: -7244 7245 7246 0 c 3 does not represent an automaton state. c -(-b^{3, 285}_2 ∧ b^{3, 285}_1 ∧ b^{3, 285}_0 ∧ true) c in CNF: c b^{3, 285}_2 ∨ -b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ false c in DIMACS: 7244 -7245 -7246 0 c -3 does not represent an automaton state. c -( b^{3, 285}_2 ∧ b^{3, 285}_1 ∧ b^{3, 285}_0 ∧ true) c in CNF: c -b^{3, 285}_2 ∨ -b^{3, 285}_1 ∨ -b^{3, 285}_0 ∨ false c in DIMACS: -7244 -7245 -7246 0 c i = 286 c -2+1 --> -1 c ( b^{3, 286}_2 ∧ b^{3, 286}_1 ∧ -b^{3, 286}_0 ∧ p_858) -> ( b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ b^{3, 287}_0) c in CNF: c -b^{3, 286}_2 ∨ -b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ -p_858 ∨ b^{3, 287}_2 c -b^{3, 286}_2 ∨ -b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ -p_858 ∨ -b^{3, 287}_1 c -b^{3, 286}_2 ∨ -b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ -p_858 ∨ b^{3, 287}_0 c in DIMACS: -7247 -7248 7249 -858 7250 0 -7247 -7248 7249 -858 -7251 0 -7247 -7248 7249 -858 7252 0 c -1+1 --> 0 c ( b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ b^{3, 286}_0 ∧ p_858) -> (-b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ -b^{3, 287}_0) c in CNF: c -b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ -p_858 ∨ -b^{3, 287}_2 c -b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ -p_858 ∨ -b^{3, 287}_1 c -b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ -p_858 ∨ -b^{3, 287}_0 c in DIMACS: -7247 7248 -7249 -858 -7250 0 -7247 7248 -7249 -858 -7251 0 -7247 7248 -7249 -858 -7252 0 c 0+1 --> 1 c (-b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ -b^{3, 286}_0 ∧ p_858) -> (-b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ b^{3, 287}_0) c in CNF: c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ -p_858 ∨ -b^{3, 287}_2 c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ -p_858 ∨ -b^{3, 287}_1 c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ -p_858 ∨ b^{3, 287}_0 c in DIMACS: 7247 7248 7249 -858 -7250 0 7247 7248 7249 -858 -7251 0 7247 7248 7249 -858 7252 0 c 1+1 --> 2 c (-b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ b^{3, 286}_0 ∧ p_858) -> (-b^{3, 287}_2 ∧ b^{3, 287}_1 ∧ -b^{3, 287}_0) c in CNF: c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ -p_858 ∨ -b^{3, 287}_2 c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ -p_858 ∨ b^{3, 287}_1 c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ -p_858 ∨ -b^{3, 287}_0 c in DIMACS: 7247 7248 -7249 -858 -7250 0 7247 7248 -7249 -858 7251 0 7247 7248 -7249 -858 -7252 0 c 2+1 --> break c (-b^{3, 286}_2 ∧ b^{3, 286}_1 ∧ -b^{3, 286}_0 ∧ p_858) -> break c in CNF: c b^{3, 286}_2 ∨ -b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ -p_858 ∨ break c in DIMACS: 7247 -7248 7249 -858 1162 0 c 2-1 --> 1 c (-b^{3, 286}_2 ∧ b^{3, 286}_1 ∧ -b^{3, 286}_0 ∧ -p_858) -> (-b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ b^{3, 287}_0) c in CNF: c b^{3, 286}_2 ∨ -b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ p_858 ∨ -b^{3, 287}_2 c b^{3, 286}_2 ∨ -b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ p_858 ∨ -b^{3, 287}_1 c b^{3, 286}_2 ∨ -b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ p_858 ∨ b^{3, 287}_0 c in DIMACS: 7247 -7248 7249 858 -7250 0 7247 -7248 7249 858 -7251 0 7247 -7248 7249 858 7252 0 c 1-1 --> 0 c (-b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ b^{3, 286}_0 ∧ -p_858) -> (-b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ -b^{3, 287}_0) c in CNF: c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ p_858 ∨ -b^{3, 287}_2 c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ p_858 ∨ -b^{3, 287}_1 c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ p_858 ∨ -b^{3, 287}_0 c in DIMACS: 7247 7248 -7249 858 -7250 0 7247 7248 -7249 858 -7251 0 7247 7248 -7249 858 -7252 0 c 0-1 --> -1 c (-b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ -b^{3, 286}_0 ∧ -p_858) -> ( b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ b^{3, 287}_0) c in CNF: c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ p_858 ∨ b^{3, 287}_2 c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ p_858 ∨ -b^{3, 287}_1 c b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ p_858 ∨ b^{3, 287}_0 c in DIMACS: 7247 7248 7249 858 7250 0 7247 7248 7249 858 -7251 0 7247 7248 7249 858 7252 0 c -1-1 --> -2 c ( b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ b^{3, 286}_0 ∧ -p_858) -> ( b^{3, 287}_2 ∧ b^{3, 287}_1 ∧ -b^{3, 287}_0) c in CNF: c -b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ p_858 ∨ b^{3, 287}_2 c -b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ p_858 ∨ b^{3, 287}_1 c -b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ p_858 ∨ -b^{3, 287}_0 c in DIMACS: -7247 7248 -7249 858 7250 0 -7247 7248 -7249 858 7251 0 -7247 7248 -7249 858 -7252 0 c -2-1 --> break c ( b^{3, 286}_2 ∧ b^{3, 286}_1 ∧ -b^{3, 286}_0 ∧ -p_858) -> break c in CNF: c -b^{3, 286}_2 ∨ -b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ p_858 ∨ break c in DIMACS: -7247 -7248 7249 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 286}_2 ∧ -b^{3, 286}_1 ∧ -b^{3, 286}_0 ∧ true) c in CNF: c -b^{3, 286}_2 ∨ b^{3, 286}_1 ∨ b^{3, 286}_0 ∨ false c in DIMACS: -7247 7248 7249 0 c 3 does not represent an automaton state. c -(-b^{3, 286}_2 ∧ b^{3, 286}_1 ∧ b^{3, 286}_0 ∧ true) c in CNF: c b^{3, 286}_2 ∨ -b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ false c in DIMACS: 7247 -7248 -7249 0 c -3 does not represent an automaton state. c -( b^{3, 286}_2 ∧ b^{3, 286}_1 ∧ b^{3, 286}_0 ∧ true) c in CNF: c -b^{3, 286}_2 ∨ -b^{3, 286}_1 ∨ -b^{3, 286}_0 ∨ false c in DIMACS: -7247 -7248 -7249 0 c i = 287 c -2+1 --> -1 c ( b^{3, 287}_2 ∧ b^{3, 287}_1 ∧ -b^{3, 287}_0 ∧ p_861) -> ( b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ b^{3, 288}_0) c in CNF: c -b^{3, 287}_2 ∨ -b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ -p_861 ∨ b^{3, 288}_2 c -b^{3, 287}_2 ∨ -b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ -p_861 ∨ -b^{3, 288}_1 c -b^{3, 287}_2 ∨ -b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ -p_861 ∨ b^{3, 288}_0 c in DIMACS: -7250 -7251 7252 -861 7253 0 -7250 -7251 7252 -861 -7254 0 -7250 -7251 7252 -861 7255 0 c -1+1 --> 0 c ( b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ b^{3, 287}_0 ∧ p_861) -> (-b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ -b^{3, 288}_0) c in CNF: c -b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ -p_861 ∨ -b^{3, 288}_2 c -b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ -p_861 ∨ -b^{3, 288}_1 c -b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ -p_861 ∨ -b^{3, 288}_0 c in DIMACS: -7250 7251 -7252 -861 -7253 0 -7250 7251 -7252 -861 -7254 0 -7250 7251 -7252 -861 -7255 0 c 0+1 --> 1 c (-b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ -b^{3, 287}_0 ∧ p_861) -> (-b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ b^{3, 288}_0) c in CNF: c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ -p_861 ∨ -b^{3, 288}_2 c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ -p_861 ∨ -b^{3, 288}_1 c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ -p_861 ∨ b^{3, 288}_0 c in DIMACS: 7250 7251 7252 -861 -7253 0 7250 7251 7252 -861 -7254 0 7250 7251 7252 -861 7255 0 c 1+1 --> 2 c (-b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ b^{3, 287}_0 ∧ p_861) -> (-b^{3, 288}_2 ∧ b^{3, 288}_1 ∧ -b^{3, 288}_0) c in CNF: c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ -p_861 ∨ -b^{3, 288}_2 c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ -p_861 ∨ b^{3, 288}_1 c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ -p_861 ∨ -b^{3, 288}_0 c in DIMACS: 7250 7251 -7252 -861 -7253 0 7250 7251 -7252 -861 7254 0 7250 7251 -7252 -861 -7255 0 c 2+1 --> break c (-b^{3, 287}_2 ∧ b^{3, 287}_1 ∧ -b^{3, 287}_0 ∧ p_861) -> break c in CNF: c b^{3, 287}_2 ∨ -b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ -p_861 ∨ break c in DIMACS: 7250 -7251 7252 -861 1162 0 c 2-1 --> 1 c (-b^{3, 287}_2 ∧ b^{3, 287}_1 ∧ -b^{3, 287}_0 ∧ -p_861) -> (-b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ b^{3, 288}_0) c in CNF: c b^{3, 287}_2 ∨ -b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ p_861 ∨ -b^{3, 288}_2 c b^{3, 287}_2 ∨ -b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ p_861 ∨ -b^{3, 288}_1 c b^{3, 287}_2 ∨ -b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ p_861 ∨ b^{3, 288}_0 c in DIMACS: 7250 -7251 7252 861 -7253 0 7250 -7251 7252 861 -7254 0 7250 -7251 7252 861 7255 0 c 1-1 --> 0 c (-b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ b^{3, 287}_0 ∧ -p_861) -> (-b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ -b^{3, 288}_0) c in CNF: c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ p_861 ∨ -b^{3, 288}_2 c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ p_861 ∨ -b^{3, 288}_1 c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ p_861 ∨ -b^{3, 288}_0 c in DIMACS: 7250 7251 -7252 861 -7253 0 7250 7251 -7252 861 -7254 0 7250 7251 -7252 861 -7255 0 c 0-1 --> -1 c (-b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ -b^{3, 287}_0 ∧ -p_861) -> ( b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ b^{3, 288}_0) c in CNF: c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ p_861 ∨ b^{3, 288}_2 c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ p_861 ∨ -b^{3, 288}_1 c b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ p_861 ∨ b^{3, 288}_0 c in DIMACS: 7250 7251 7252 861 7253 0 7250 7251 7252 861 -7254 0 7250 7251 7252 861 7255 0 c -1-1 --> -2 c ( b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ b^{3, 287}_0 ∧ -p_861) -> ( b^{3, 288}_2 ∧ b^{3, 288}_1 ∧ -b^{3, 288}_0) c in CNF: c -b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ p_861 ∨ b^{3, 288}_2 c -b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ p_861 ∨ b^{3, 288}_1 c -b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ p_861 ∨ -b^{3, 288}_0 c in DIMACS: -7250 7251 -7252 861 7253 0 -7250 7251 -7252 861 7254 0 -7250 7251 -7252 861 -7255 0 c -2-1 --> break c ( b^{3, 287}_2 ∧ b^{3, 287}_1 ∧ -b^{3, 287}_0 ∧ -p_861) -> break c in CNF: c -b^{3, 287}_2 ∨ -b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ p_861 ∨ break c in DIMACS: -7250 -7251 7252 861 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 287}_2 ∧ -b^{3, 287}_1 ∧ -b^{3, 287}_0 ∧ true) c in CNF: c -b^{3, 287}_2 ∨ b^{3, 287}_1 ∨ b^{3, 287}_0 ∨ false c in DIMACS: -7250 7251 7252 0 c 3 does not represent an automaton state. c -(-b^{3, 287}_2 ∧ b^{3, 287}_1 ∧ b^{3, 287}_0 ∧ true) c in CNF: c b^{3, 287}_2 ∨ -b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ false c in DIMACS: 7250 -7251 -7252 0 c -3 does not represent an automaton state. c -( b^{3, 287}_2 ∧ b^{3, 287}_1 ∧ b^{3, 287}_0 ∧ true) c in CNF: c -b^{3, 287}_2 ∨ -b^{3, 287}_1 ∨ -b^{3, 287}_0 ∨ false c in DIMACS: -7250 -7251 -7252 0 c i = 288 c -2+1 --> -1 c ( b^{3, 288}_2 ∧ b^{3, 288}_1 ∧ -b^{3, 288}_0 ∧ p_864) -> ( b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ b^{3, 289}_0) c in CNF: c -b^{3, 288}_2 ∨ -b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ -p_864 ∨ b^{3, 289}_2 c -b^{3, 288}_2 ∨ -b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ -p_864 ∨ -b^{3, 289}_1 c -b^{3, 288}_2 ∨ -b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ -p_864 ∨ b^{3, 289}_0 c in DIMACS: -7253 -7254 7255 -864 7256 0 -7253 -7254 7255 -864 -7257 0 -7253 -7254 7255 -864 7258 0 c -1+1 --> 0 c ( b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ b^{3, 288}_0 ∧ p_864) -> (-b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ -b^{3, 289}_0) c in CNF: c -b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ -p_864 ∨ -b^{3, 289}_2 c -b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ -p_864 ∨ -b^{3, 289}_1 c -b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ -p_864 ∨ -b^{3, 289}_0 c in DIMACS: -7253 7254 -7255 -864 -7256 0 -7253 7254 -7255 -864 -7257 0 -7253 7254 -7255 -864 -7258 0 c 0+1 --> 1 c (-b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ -b^{3, 288}_0 ∧ p_864) -> (-b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ b^{3, 289}_0) c in CNF: c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ -p_864 ∨ -b^{3, 289}_2 c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ -p_864 ∨ -b^{3, 289}_1 c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ -p_864 ∨ b^{3, 289}_0 c in DIMACS: 7253 7254 7255 -864 -7256 0 7253 7254 7255 -864 -7257 0 7253 7254 7255 -864 7258 0 c 1+1 --> 2 c (-b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ b^{3, 288}_0 ∧ p_864) -> (-b^{3, 289}_2 ∧ b^{3, 289}_1 ∧ -b^{3, 289}_0) c in CNF: c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ -p_864 ∨ -b^{3, 289}_2 c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ -p_864 ∨ b^{3, 289}_1 c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ -p_864 ∨ -b^{3, 289}_0 c in DIMACS: 7253 7254 -7255 -864 -7256 0 7253 7254 -7255 -864 7257 0 7253 7254 -7255 -864 -7258 0 c 2+1 --> break c (-b^{3, 288}_2 ∧ b^{3, 288}_1 ∧ -b^{3, 288}_0 ∧ p_864) -> break c in CNF: c b^{3, 288}_2 ∨ -b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ -p_864 ∨ break c in DIMACS: 7253 -7254 7255 -864 1162 0 c 2-1 --> 1 c (-b^{3, 288}_2 ∧ b^{3, 288}_1 ∧ -b^{3, 288}_0 ∧ -p_864) -> (-b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ b^{3, 289}_0) c in CNF: c b^{3, 288}_2 ∨ -b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ p_864 ∨ -b^{3, 289}_2 c b^{3, 288}_2 ∨ -b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ p_864 ∨ -b^{3, 289}_1 c b^{3, 288}_2 ∨ -b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ p_864 ∨ b^{3, 289}_0 c in DIMACS: 7253 -7254 7255 864 -7256 0 7253 -7254 7255 864 -7257 0 7253 -7254 7255 864 7258 0 c 1-1 --> 0 c (-b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ b^{3, 288}_0 ∧ -p_864) -> (-b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ -b^{3, 289}_0) c in CNF: c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ p_864 ∨ -b^{3, 289}_2 c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ p_864 ∨ -b^{3, 289}_1 c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ p_864 ∨ -b^{3, 289}_0 c in DIMACS: 7253 7254 -7255 864 -7256 0 7253 7254 -7255 864 -7257 0 7253 7254 -7255 864 -7258 0 c 0-1 --> -1 c (-b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ -b^{3, 288}_0 ∧ -p_864) -> ( b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ b^{3, 289}_0) c in CNF: c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ p_864 ∨ b^{3, 289}_2 c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ p_864 ∨ -b^{3, 289}_1 c b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ p_864 ∨ b^{3, 289}_0 c in DIMACS: 7253 7254 7255 864 7256 0 7253 7254 7255 864 -7257 0 7253 7254 7255 864 7258 0 c -1-1 --> -2 c ( b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ b^{3, 288}_0 ∧ -p_864) -> ( b^{3, 289}_2 ∧ b^{3, 289}_1 ∧ -b^{3, 289}_0) c in CNF: c -b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ p_864 ∨ b^{3, 289}_2 c -b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ p_864 ∨ b^{3, 289}_1 c -b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ p_864 ∨ -b^{3, 289}_0 c in DIMACS: -7253 7254 -7255 864 7256 0 -7253 7254 -7255 864 7257 0 -7253 7254 -7255 864 -7258 0 c -2-1 --> break c ( b^{3, 288}_2 ∧ b^{3, 288}_1 ∧ -b^{3, 288}_0 ∧ -p_864) -> break c in CNF: c -b^{3, 288}_2 ∨ -b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ p_864 ∨ break c in DIMACS: -7253 -7254 7255 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 288}_2 ∧ -b^{3, 288}_1 ∧ -b^{3, 288}_0 ∧ true) c in CNF: c -b^{3, 288}_2 ∨ b^{3, 288}_1 ∨ b^{3, 288}_0 ∨ false c in DIMACS: -7253 7254 7255 0 c 3 does not represent an automaton state. c -(-b^{3, 288}_2 ∧ b^{3, 288}_1 ∧ b^{3, 288}_0 ∧ true) c in CNF: c b^{3, 288}_2 ∨ -b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ false c in DIMACS: 7253 -7254 -7255 0 c -3 does not represent an automaton state. c -( b^{3, 288}_2 ∧ b^{3, 288}_1 ∧ b^{3, 288}_0 ∧ true) c in CNF: c -b^{3, 288}_2 ∨ -b^{3, 288}_1 ∨ -b^{3, 288}_0 ∨ false c in DIMACS: -7253 -7254 -7255 0 c i = 289 c -2+1 --> -1 c ( b^{3, 289}_2 ∧ b^{3, 289}_1 ∧ -b^{3, 289}_0 ∧ p_867) -> ( b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ b^{3, 290}_0) c in CNF: c -b^{3, 289}_2 ∨ -b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ -p_867 ∨ b^{3, 290}_2 c -b^{3, 289}_2 ∨ -b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ -p_867 ∨ -b^{3, 290}_1 c -b^{3, 289}_2 ∨ -b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ -p_867 ∨ b^{3, 290}_0 c in DIMACS: -7256 -7257 7258 -867 7259 0 -7256 -7257 7258 -867 -7260 0 -7256 -7257 7258 -867 7261 0 c -1+1 --> 0 c ( b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ b^{3, 289}_0 ∧ p_867) -> (-b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ -b^{3, 290}_0) c in CNF: c -b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ -p_867 ∨ -b^{3, 290}_2 c -b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ -p_867 ∨ -b^{3, 290}_1 c -b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ -p_867 ∨ -b^{3, 290}_0 c in DIMACS: -7256 7257 -7258 -867 -7259 0 -7256 7257 -7258 -867 -7260 0 -7256 7257 -7258 -867 -7261 0 c 0+1 --> 1 c (-b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ -b^{3, 289}_0 ∧ p_867) -> (-b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ b^{3, 290}_0) c in CNF: c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ -p_867 ∨ -b^{3, 290}_2 c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ -p_867 ∨ -b^{3, 290}_1 c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ -p_867 ∨ b^{3, 290}_0 c in DIMACS: 7256 7257 7258 -867 -7259 0 7256 7257 7258 -867 -7260 0 7256 7257 7258 -867 7261 0 c 1+1 --> 2 c (-b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ b^{3, 289}_0 ∧ p_867) -> (-b^{3, 290}_2 ∧ b^{3, 290}_1 ∧ -b^{3, 290}_0) c in CNF: c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ -p_867 ∨ -b^{3, 290}_2 c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ -p_867 ∨ b^{3, 290}_1 c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ -p_867 ∨ -b^{3, 290}_0 c in DIMACS: 7256 7257 -7258 -867 -7259 0 7256 7257 -7258 -867 7260 0 7256 7257 -7258 -867 -7261 0 c 2+1 --> break c (-b^{3, 289}_2 ∧ b^{3, 289}_1 ∧ -b^{3, 289}_0 ∧ p_867) -> break c in CNF: c b^{3, 289}_2 ∨ -b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ -p_867 ∨ break c in DIMACS: 7256 -7257 7258 -867 1162 0 c 2-1 --> 1 c (-b^{3, 289}_2 ∧ b^{3, 289}_1 ∧ -b^{3, 289}_0 ∧ -p_867) -> (-b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ b^{3, 290}_0) c in CNF: c b^{3, 289}_2 ∨ -b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ p_867 ∨ -b^{3, 290}_2 c b^{3, 289}_2 ∨ -b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ p_867 ∨ -b^{3, 290}_1 c b^{3, 289}_2 ∨ -b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ p_867 ∨ b^{3, 290}_0 c in DIMACS: 7256 -7257 7258 867 -7259 0 7256 -7257 7258 867 -7260 0 7256 -7257 7258 867 7261 0 c 1-1 --> 0 c (-b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ b^{3, 289}_0 ∧ -p_867) -> (-b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ -b^{3, 290}_0) c in CNF: c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ p_867 ∨ -b^{3, 290}_2 c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ p_867 ∨ -b^{3, 290}_1 c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ p_867 ∨ -b^{3, 290}_0 c in DIMACS: 7256 7257 -7258 867 -7259 0 7256 7257 -7258 867 -7260 0 7256 7257 -7258 867 -7261 0 c 0-1 --> -1 c (-b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ -b^{3, 289}_0 ∧ -p_867) -> ( b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ b^{3, 290}_0) c in CNF: c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ p_867 ∨ b^{3, 290}_2 c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ p_867 ∨ -b^{3, 290}_1 c b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ p_867 ∨ b^{3, 290}_0 c in DIMACS: 7256 7257 7258 867 7259 0 7256 7257 7258 867 -7260 0 7256 7257 7258 867 7261 0 c -1-1 --> -2 c ( b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ b^{3, 289}_0 ∧ -p_867) -> ( b^{3, 290}_2 ∧ b^{3, 290}_1 ∧ -b^{3, 290}_0) c in CNF: c -b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ p_867 ∨ b^{3, 290}_2 c -b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ p_867 ∨ b^{3, 290}_1 c -b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ p_867 ∨ -b^{3, 290}_0 c in DIMACS: -7256 7257 -7258 867 7259 0 -7256 7257 -7258 867 7260 0 -7256 7257 -7258 867 -7261 0 c -2-1 --> break c ( b^{3, 289}_2 ∧ b^{3, 289}_1 ∧ -b^{3, 289}_0 ∧ -p_867) -> break c in CNF: c -b^{3, 289}_2 ∨ -b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ p_867 ∨ break c in DIMACS: -7256 -7257 7258 867 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 289}_2 ∧ -b^{3, 289}_1 ∧ -b^{3, 289}_0 ∧ true) c in CNF: c -b^{3, 289}_2 ∨ b^{3, 289}_1 ∨ b^{3, 289}_0 ∨ false c in DIMACS: -7256 7257 7258 0 c 3 does not represent an automaton state. c -(-b^{3, 289}_2 ∧ b^{3, 289}_1 ∧ b^{3, 289}_0 ∧ true) c in CNF: c b^{3, 289}_2 ∨ -b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ false c in DIMACS: 7256 -7257 -7258 0 c -3 does not represent an automaton state. c -( b^{3, 289}_2 ∧ b^{3, 289}_1 ∧ b^{3, 289}_0 ∧ true) c in CNF: c -b^{3, 289}_2 ∨ -b^{3, 289}_1 ∨ -b^{3, 289}_0 ∨ false c in DIMACS: -7256 -7257 -7258 0 c i = 290 c -2+1 --> -1 c ( b^{3, 290}_2 ∧ b^{3, 290}_1 ∧ -b^{3, 290}_0 ∧ p_870) -> ( b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ b^{3, 291}_0) c in CNF: c -b^{3, 290}_2 ∨ -b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ -p_870 ∨ b^{3, 291}_2 c -b^{3, 290}_2 ∨ -b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ -p_870 ∨ -b^{3, 291}_1 c -b^{3, 290}_2 ∨ -b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ -p_870 ∨ b^{3, 291}_0 c in DIMACS: -7259 -7260 7261 -870 7262 0 -7259 -7260 7261 -870 -7263 0 -7259 -7260 7261 -870 7264 0 c -1+1 --> 0 c ( b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ b^{3, 290}_0 ∧ p_870) -> (-b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ -b^{3, 291}_0) c in CNF: c -b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ -p_870 ∨ -b^{3, 291}_2 c -b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ -p_870 ∨ -b^{3, 291}_1 c -b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ -p_870 ∨ -b^{3, 291}_0 c in DIMACS: -7259 7260 -7261 -870 -7262 0 -7259 7260 -7261 -870 -7263 0 -7259 7260 -7261 -870 -7264 0 c 0+1 --> 1 c (-b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ -b^{3, 290}_0 ∧ p_870) -> (-b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ b^{3, 291}_0) c in CNF: c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ -p_870 ∨ -b^{3, 291}_2 c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ -p_870 ∨ -b^{3, 291}_1 c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ -p_870 ∨ b^{3, 291}_0 c in DIMACS: 7259 7260 7261 -870 -7262 0 7259 7260 7261 -870 -7263 0 7259 7260 7261 -870 7264 0 c 1+1 --> 2 c (-b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ b^{3, 290}_0 ∧ p_870) -> (-b^{3, 291}_2 ∧ b^{3, 291}_1 ∧ -b^{3, 291}_0) c in CNF: c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ -p_870 ∨ -b^{3, 291}_2 c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ -p_870 ∨ b^{3, 291}_1 c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ -p_870 ∨ -b^{3, 291}_0 c in DIMACS: 7259 7260 -7261 -870 -7262 0 7259 7260 -7261 -870 7263 0 7259 7260 -7261 -870 -7264 0 c 2+1 --> break c (-b^{3, 290}_2 ∧ b^{3, 290}_1 ∧ -b^{3, 290}_0 ∧ p_870) -> break c in CNF: c b^{3, 290}_2 ∨ -b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ -p_870 ∨ break c in DIMACS: 7259 -7260 7261 -870 1162 0 c 2-1 --> 1 c (-b^{3, 290}_2 ∧ b^{3, 290}_1 ∧ -b^{3, 290}_0 ∧ -p_870) -> (-b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ b^{3, 291}_0) c in CNF: c b^{3, 290}_2 ∨ -b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ p_870 ∨ -b^{3, 291}_2 c b^{3, 290}_2 ∨ -b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ p_870 ∨ -b^{3, 291}_1 c b^{3, 290}_2 ∨ -b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ p_870 ∨ b^{3, 291}_0 c in DIMACS: 7259 -7260 7261 870 -7262 0 7259 -7260 7261 870 -7263 0 7259 -7260 7261 870 7264 0 c 1-1 --> 0 c (-b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ b^{3, 290}_0 ∧ -p_870) -> (-b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ -b^{3, 291}_0) c in CNF: c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ p_870 ∨ -b^{3, 291}_2 c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ p_870 ∨ -b^{3, 291}_1 c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ p_870 ∨ -b^{3, 291}_0 c in DIMACS: 7259 7260 -7261 870 -7262 0 7259 7260 -7261 870 -7263 0 7259 7260 -7261 870 -7264 0 c 0-1 --> -1 c (-b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ -b^{3, 290}_0 ∧ -p_870) -> ( b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ b^{3, 291}_0) c in CNF: c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ p_870 ∨ b^{3, 291}_2 c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ p_870 ∨ -b^{3, 291}_1 c b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ p_870 ∨ b^{3, 291}_0 c in DIMACS: 7259 7260 7261 870 7262 0 7259 7260 7261 870 -7263 0 7259 7260 7261 870 7264 0 c -1-1 --> -2 c ( b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ b^{3, 290}_0 ∧ -p_870) -> ( b^{3, 291}_2 ∧ b^{3, 291}_1 ∧ -b^{3, 291}_0) c in CNF: c -b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ p_870 ∨ b^{3, 291}_2 c -b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ p_870 ∨ b^{3, 291}_1 c -b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ p_870 ∨ -b^{3, 291}_0 c in DIMACS: -7259 7260 -7261 870 7262 0 -7259 7260 -7261 870 7263 0 -7259 7260 -7261 870 -7264 0 c -2-1 --> break c ( b^{3, 290}_2 ∧ b^{3, 290}_1 ∧ -b^{3, 290}_0 ∧ -p_870) -> break c in CNF: c -b^{3, 290}_2 ∨ -b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ p_870 ∨ break c in DIMACS: -7259 -7260 7261 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 290}_2 ∧ -b^{3, 290}_1 ∧ -b^{3, 290}_0 ∧ true) c in CNF: c -b^{3, 290}_2 ∨ b^{3, 290}_1 ∨ b^{3, 290}_0 ∨ false c in DIMACS: -7259 7260 7261 0 c 3 does not represent an automaton state. c -(-b^{3, 290}_2 ∧ b^{3, 290}_1 ∧ b^{3, 290}_0 ∧ true) c in CNF: c b^{3, 290}_2 ∨ -b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ false c in DIMACS: 7259 -7260 -7261 0 c -3 does not represent an automaton state. c -( b^{3, 290}_2 ∧ b^{3, 290}_1 ∧ b^{3, 290}_0 ∧ true) c in CNF: c -b^{3, 290}_2 ∨ -b^{3, 290}_1 ∨ -b^{3, 290}_0 ∨ false c in DIMACS: -7259 -7260 -7261 0 c i = 291 c -2+1 --> -1 c ( b^{3, 291}_2 ∧ b^{3, 291}_1 ∧ -b^{3, 291}_0 ∧ p_873) -> ( b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ b^{3, 292}_0) c in CNF: c -b^{3, 291}_2 ∨ -b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ -p_873 ∨ b^{3, 292}_2 c -b^{3, 291}_2 ∨ -b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ -p_873 ∨ -b^{3, 292}_1 c -b^{3, 291}_2 ∨ -b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ -p_873 ∨ b^{3, 292}_0 c in DIMACS: -7262 -7263 7264 -873 7265 0 -7262 -7263 7264 -873 -7266 0 -7262 -7263 7264 -873 7267 0 c -1+1 --> 0 c ( b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ b^{3, 291}_0 ∧ p_873) -> (-b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ -b^{3, 292}_0) c in CNF: c -b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ -p_873 ∨ -b^{3, 292}_2 c -b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ -p_873 ∨ -b^{3, 292}_1 c -b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ -p_873 ∨ -b^{3, 292}_0 c in DIMACS: -7262 7263 -7264 -873 -7265 0 -7262 7263 -7264 -873 -7266 0 -7262 7263 -7264 -873 -7267 0 c 0+1 --> 1 c (-b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ -b^{3, 291}_0 ∧ p_873) -> (-b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ b^{3, 292}_0) c in CNF: c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ -p_873 ∨ -b^{3, 292}_2 c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ -p_873 ∨ -b^{3, 292}_1 c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ -p_873 ∨ b^{3, 292}_0 c in DIMACS: 7262 7263 7264 -873 -7265 0 7262 7263 7264 -873 -7266 0 7262 7263 7264 -873 7267 0 c 1+1 --> 2 c (-b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ b^{3, 291}_0 ∧ p_873) -> (-b^{3, 292}_2 ∧ b^{3, 292}_1 ∧ -b^{3, 292}_0) c in CNF: c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ -p_873 ∨ -b^{3, 292}_2 c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ -p_873 ∨ b^{3, 292}_1 c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ -p_873 ∨ -b^{3, 292}_0 c in DIMACS: 7262 7263 -7264 -873 -7265 0 7262 7263 -7264 -873 7266 0 7262 7263 -7264 -873 -7267 0 c 2+1 --> break c (-b^{3, 291}_2 ∧ b^{3, 291}_1 ∧ -b^{3, 291}_0 ∧ p_873) -> break c in CNF: c b^{3, 291}_2 ∨ -b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ -p_873 ∨ break c in DIMACS: 7262 -7263 7264 -873 1162 0 c 2-1 --> 1 c (-b^{3, 291}_2 ∧ b^{3, 291}_1 ∧ -b^{3, 291}_0 ∧ -p_873) -> (-b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ b^{3, 292}_0) c in CNF: c b^{3, 291}_2 ∨ -b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ p_873 ∨ -b^{3, 292}_2 c b^{3, 291}_2 ∨ -b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ p_873 ∨ -b^{3, 292}_1 c b^{3, 291}_2 ∨ -b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ p_873 ∨ b^{3, 292}_0 c in DIMACS: 7262 -7263 7264 873 -7265 0 7262 -7263 7264 873 -7266 0 7262 -7263 7264 873 7267 0 c 1-1 --> 0 c (-b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ b^{3, 291}_0 ∧ -p_873) -> (-b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ -b^{3, 292}_0) c in CNF: c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ p_873 ∨ -b^{3, 292}_2 c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ p_873 ∨ -b^{3, 292}_1 c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ p_873 ∨ -b^{3, 292}_0 c in DIMACS: 7262 7263 -7264 873 -7265 0 7262 7263 -7264 873 -7266 0 7262 7263 -7264 873 -7267 0 c 0-1 --> -1 c (-b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ -b^{3, 291}_0 ∧ -p_873) -> ( b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ b^{3, 292}_0) c in CNF: c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ p_873 ∨ b^{3, 292}_2 c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ p_873 ∨ -b^{3, 292}_1 c b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ p_873 ∨ b^{3, 292}_0 c in DIMACS: 7262 7263 7264 873 7265 0 7262 7263 7264 873 -7266 0 7262 7263 7264 873 7267 0 c -1-1 --> -2 c ( b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ b^{3, 291}_0 ∧ -p_873) -> ( b^{3, 292}_2 ∧ b^{3, 292}_1 ∧ -b^{3, 292}_0) c in CNF: c -b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ p_873 ∨ b^{3, 292}_2 c -b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ p_873 ∨ b^{3, 292}_1 c -b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ p_873 ∨ -b^{3, 292}_0 c in DIMACS: -7262 7263 -7264 873 7265 0 -7262 7263 -7264 873 7266 0 -7262 7263 -7264 873 -7267 0 c -2-1 --> break c ( b^{3, 291}_2 ∧ b^{3, 291}_1 ∧ -b^{3, 291}_0 ∧ -p_873) -> break c in CNF: c -b^{3, 291}_2 ∨ -b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ p_873 ∨ break c in DIMACS: -7262 -7263 7264 873 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 291}_2 ∧ -b^{3, 291}_1 ∧ -b^{3, 291}_0 ∧ true) c in CNF: c -b^{3, 291}_2 ∨ b^{3, 291}_1 ∨ b^{3, 291}_0 ∨ false c in DIMACS: -7262 7263 7264 0 c 3 does not represent an automaton state. c -(-b^{3, 291}_2 ∧ b^{3, 291}_1 ∧ b^{3, 291}_0 ∧ true) c in CNF: c b^{3, 291}_2 ∨ -b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ false c in DIMACS: 7262 -7263 -7264 0 c -3 does not represent an automaton state. c -( b^{3, 291}_2 ∧ b^{3, 291}_1 ∧ b^{3, 291}_0 ∧ true) c in CNF: c -b^{3, 291}_2 ∨ -b^{3, 291}_1 ∨ -b^{3, 291}_0 ∨ false c in DIMACS: -7262 -7263 -7264 0 c i = 292 c -2+1 --> -1 c ( b^{3, 292}_2 ∧ b^{3, 292}_1 ∧ -b^{3, 292}_0 ∧ p_876) -> ( b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ b^{3, 293}_0) c in CNF: c -b^{3, 292}_2 ∨ -b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ -p_876 ∨ b^{3, 293}_2 c -b^{3, 292}_2 ∨ -b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ -p_876 ∨ -b^{3, 293}_1 c -b^{3, 292}_2 ∨ -b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ -p_876 ∨ b^{3, 293}_0 c in DIMACS: -7265 -7266 7267 -876 7268 0 -7265 -7266 7267 -876 -7269 0 -7265 -7266 7267 -876 7270 0 c -1+1 --> 0 c ( b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ b^{3, 292}_0 ∧ p_876) -> (-b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ -b^{3, 293}_0) c in CNF: c -b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ -p_876 ∨ -b^{3, 293}_2 c -b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ -p_876 ∨ -b^{3, 293}_1 c -b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ -p_876 ∨ -b^{3, 293}_0 c in DIMACS: -7265 7266 -7267 -876 -7268 0 -7265 7266 -7267 -876 -7269 0 -7265 7266 -7267 -876 -7270 0 c 0+1 --> 1 c (-b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ -b^{3, 292}_0 ∧ p_876) -> (-b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ b^{3, 293}_0) c in CNF: c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ -p_876 ∨ -b^{3, 293}_2 c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ -p_876 ∨ -b^{3, 293}_1 c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ -p_876 ∨ b^{3, 293}_0 c in DIMACS: 7265 7266 7267 -876 -7268 0 7265 7266 7267 -876 -7269 0 7265 7266 7267 -876 7270 0 c 1+1 --> 2 c (-b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ b^{3, 292}_0 ∧ p_876) -> (-b^{3, 293}_2 ∧ b^{3, 293}_1 ∧ -b^{3, 293}_0) c in CNF: c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ -p_876 ∨ -b^{3, 293}_2 c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ -p_876 ∨ b^{3, 293}_1 c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ -p_876 ∨ -b^{3, 293}_0 c in DIMACS: 7265 7266 -7267 -876 -7268 0 7265 7266 -7267 -876 7269 0 7265 7266 -7267 -876 -7270 0 c 2+1 --> break c (-b^{3, 292}_2 ∧ b^{3, 292}_1 ∧ -b^{3, 292}_0 ∧ p_876) -> break c in CNF: c b^{3, 292}_2 ∨ -b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ -p_876 ∨ break c in DIMACS: 7265 -7266 7267 -876 1162 0 c 2-1 --> 1 c (-b^{3, 292}_2 ∧ b^{3, 292}_1 ∧ -b^{3, 292}_0 ∧ -p_876) -> (-b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ b^{3, 293}_0) c in CNF: c b^{3, 292}_2 ∨ -b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ p_876 ∨ -b^{3, 293}_2 c b^{3, 292}_2 ∨ -b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ p_876 ∨ -b^{3, 293}_1 c b^{3, 292}_2 ∨ -b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ p_876 ∨ b^{3, 293}_0 c in DIMACS: 7265 -7266 7267 876 -7268 0 7265 -7266 7267 876 -7269 0 7265 -7266 7267 876 7270 0 c 1-1 --> 0 c (-b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ b^{3, 292}_0 ∧ -p_876) -> (-b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ -b^{3, 293}_0) c in CNF: c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ p_876 ∨ -b^{3, 293}_2 c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ p_876 ∨ -b^{3, 293}_1 c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ p_876 ∨ -b^{3, 293}_0 c in DIMACS: 7265 7266 -7267 876 -7268 0 7265 7266 -7267 876 -7269 0 7265 7266 -7267 876 -7270 0 c 0-1 --> -1 c (-b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ -b^{3, 292}_0 ∧ -p_876) -> ( b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ b^{3, 293}_0) c in CNF: c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ p_876 ∨ b^{3, 293}_2 c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ p_876 ∨ -b^{3, 293}_1 c b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ p_876 ∨ b^{3, 293}_0 c in DIMACS: 7265 7266 7267 876 7268 0 7265 7266 7267 876 -7269 0 7265 7266 7267 876 7270 0 c -1-1 --> -2 c ( b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ b^{3, 292}_0 ∧ -p_876) -> ( b^{3, 293}_2 ∧ b^{3, 293}_1 ∧ -b^{3, 293}_0) c in CNF: c -b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ p_876 ∨ b^{3, 293}_2 c -b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ p_876 ∨ b^{3, 293}_1 c -b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ p_876 ∨ -b^{3, 293}_0 c in DIMACS: -7265 7266 -7267 876 7268 0 -7265 7266 -7267 876 7269 0 -7265 7266 -7267 876 -7270 0 c -2-1 --> break c ( b^{3, 292}_2 ∧ b^{3, 292}_1 ∧ -b^{3, 292}_0 ∧ -p_876) -> break c in CNF: c -b^{3, 292}_2 ∨ -b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ p_876 ∨ break c in DIMACS: -7265 -7266 7267 876 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 292}_2 ∧ -b^{3, 292}_1 ∧ -b^{3, 292}_0 ∧ true) c in CNF: c -b^{3, 292}_2 ∨ b^{3, 292}_1 ∨ b^{3, 292}_0 ∨ false c in DIMACS: -7265 7266 7267 0 c 3 does not represent an automaton state. c -(-b^{3, 292}_2 ∧ b^{3, 292}_1 ∧ b^{3, 292}_0 ∧ true) c in CNF: c b^{3, 292}_2 ∨ -b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ false c in DIMACS: 7265 -7266 -7267 0 c -3 does not represent an automaton state. c -( b^{3, 292}_2 ∧ b^{3, 292}_1 ∧ b^{3, 292}_0 ∧ true) c in CNF: c -b^{3, 292}_2 ∨ -b^{3, 292}_1 ∨ -b^{3, 292}_0 ∨ false c in DIMACS: -7265 -7266 -7267 0 c i = 293 c -2+1 --> -1 c ( b^{3, 293}_2 ∧ b^{3, 293}_1 ∧ -b^{3, 293}_0 ∧ p_879) -> ( b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ b^{3, 294}_0) c in CNF: c -b^{3, 293}_2 ∨ -b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ -p_879 ∨ b^{3, 294}_2 c -b^{3, 293}_2 ∨ -b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ -p_879 ∨ -b^{3, 294}_1 c -b^{3, 293}_2 ∨ -b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ -p_879 ∨ b^{3, 294}_0 c in DIMACS: -7268 -7269 7270 -879 7271 0 -7268 -7269 7270 -879 -7272 0 -7268 -7269 7270 -879 7273 0 c -1+1 --> 0 c ( b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ b^{3, 293}_0 ∧ p_879) -> (-b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ -b^{3, 294}_0) c in CNF: c -b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ -p_879 ∨ -b^{3, 294}_2 c -b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ -p_879 ∨ -b^{3, 294}_1 c -b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ -p_879 ∨ -b^{3, 294}_0 c in DIMACS: -7268 7269 -7270 -879 -7271 0 -7268 7269 -7270 -879 -7272 0 -7268 7269 -7270 -879 -7273 0 c 0+1 --> 1 c (-b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ -b^{3, 293}_0 ∧ p_879) -> (-b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ b^{3, 294}_0) c in CNF: c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ -p_879 ∨ -b^{3, 294}_2 c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ -p_879 ∨ -b^{3, 294}_1 c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ -p_879 ∨ b^{3, 294}_0 c in DIMACS: 7268 7269 7270 -879 -7271 0 7268 7269 7270 -879 -7272 0 7268 7269 7270 -879 7273 0 c 1+1 --> 2 c (-b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ b^{3, 293}_0 ∧ p_879) -> (-b^{3, 294}_2 ∧ b^{3, 294}_1 ∧ -b^{3, 294}_0) c in CNF: c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ -p_879 ∨ -b^{3, 294}_2 c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ -p_879 ∨ b^{3, 294}_1 c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ -p_879 ∨ -b^{3, 294}_0 c in DIMACS: 7268 7269 -7270 -879 -7271 0 7268 7269 -7270 -879 7272 0 7268 7269 -7270 -879 -7273 0 c 2+1 --> break c (-b^{3, 293}_2 ∧ b^{3, 293}_1 ∧ -b^{3, 293}_0 ∧ p_879) -> break c in CNF: c b^{3, 293}_2 ∨ -b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ -p_879 ∨ break c in DIMACS: 7268 -7269 7270 -879 1162 0 c 2-1 --> 1 c (-b^{3, 293}_2 ∧ b^{3, 293}_1 ∧ -b^{3, 293}_0 ∧ -p_879) -> (-b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ b^{3, 294}_0) c in CNF: c b^{3, 293}_2 ∨ -b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ p_879 ∨ -b^{3, 294}_2 c b^{3, 293}_2 ∨ -b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ p_879 ∨ -b^{3, 294}_1 c b^{3, 293}_2 ∨ -b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ p_879 ∨ b^{3, 294}_0 c in DIMACS: 7268 -7269 7270 879 -7271 0 7268 -7269 7270 879 -7272 0 7268 -7269 7270 879 7273 0 c 1-1 --> 0 c (-b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ b^{3, 293}_0 ∧ -p_879) -> (-b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ -b^{3, 294}_0) c in CNF: c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ p_879 ∨ -b^{3, 294}_2 c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ p_879 ∨ -b^{3, 294}_1 c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ p_879 ∨ -b^{3, 294}_0 c in DIMACS: 7268 7269 -7270 879 -7271 0 7268 7269 -7270 879 -7272 0 7268 7269 -7270 879 -7273 0 c 0-1 --> -1 c (-b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ -b^{3, 293}_0 ∧ -p_879) -> ( b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ b^{3, 294}_0) c in CNF: c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ p_879 ∨ b^{3, 294}_2 c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ p_879 ∨ -b^{3, 294}_1 c b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ p_879 ∨ b^{3, 294}_0 c in DIMACS: 7268 7269 7270 879 7271 0 7268 7269 7270 879 -7272 0 7268 7269 7270 879 7273 0 c -1-1 --> -2 c ( b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ b^{3, 293}_0 ∧ -p_879) -> ( b^{3, 294}_2 ∧ b^{3, 294}_1 ∧ -b^{3, 294}_0) c in CNF: c -b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ p_879 ∨ b^{3, 294}_2 c -b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ p_879 ∨ b^{3, 294}_1 c -b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ p_879 ∨ -b^{3, 294}_0 c in DIMACS: -7268 7269 -7270 879 7271 0 -7268 7269 -7270 879 7272 0 -7268 7269 -7270 879 -7273 0 c -2-1 --> break c ( b^{3, 293}_2 ∧ b^{3, 293}_1 ∧ -b^{3, 293}_0 ∧ -p_879) -> break c in CNF: c -b^{3, 293}_2 ∨ -b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ p_879 ∨ break c in DIMACS: -7268 -7269 7270 879 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 293}_2 ∧ -b^{3, 293}_1 ∧ -b^{3, 293}_0 ∧ true) c in CNF: c -b^{3, 293}_2 ∨ b^{3, 293}_1 ∨ b^{3, 293}_0 ∨ false c in DIMACS: -7268 7269 7270 0 c 3 does not represent an automaton state. c -(-b^{3, 293}_2 ∧ b^{3, 293}_1 ∧ b^{3, 293}_0 ∧ true) c in CNF: c b^{3, 293}_2 ∨ -b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ false c in DIMACS: 7268 -7269 -7270 0 c -3 does not represent an automaton state. c -( b^{3, 293}_2 ∧ b^{3, 293}_1 ∧ b^{3, 293}_0 ∧ true) c in CNF: c -b^{3, 293}_2 ∨ -b^{3, 293}_1 ∨ -b^{3, 293}_0 ∨ false c in DIMACS: -7268 -7269 -7270 0 c i = 294 c -2+1 --> -1 c ( b^{3, 294}_2 ∧ b^{3, 294}_1 ∧ -b^{3, 294}_0 ∧ p_882) -> ( b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ b^{3, 295}_0) c in CNF: c -b^{3, 294}_2 ∨ -b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ -p_882 ∨ b^{3, 295}_2 c -b^{3, 294}_2 ∨ -b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ -p_882 ∨ -b^{3, 295}_1 c -b^{3, 294}_2 ∨ -b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ -p_882 ∨ b^{3, 295}_0 c in DIMACS: -7271 -7272 7273 -882 7274 0 -7271 -7272 7273 -882 -7275 0 -7271 -7272 7273 -882 7276 0 c -1+1 --> 0 c ( b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ b^{3, 294}_0 ∧ p_882) -> (-b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ -b^{3, 295}_0) c in CNF: c -b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ -p_882 ∨ -b^{3, 295}_2 c -b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ -p_882 ∨ -b^{3, 295}_1 c -b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ -p_882 ∨ -b^{3, 295}_0 c in DIMACS: -7271 7272 -7273 -882 -7274 0 -7271 7272 -7273 -882 -7275 0 -7271 7272 -7273 -882 -7276 0 c 0+1 --> 1 c (-b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ -b^{3, 294}_0 ∧ p_882) -> (-b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ b^{3, 295}_0) c in CNF: c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ -p_882 ∨ -b^{3, 295}_2 c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ -p_882 ∨ -b^{3, 295}_1 c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ -p_882 ∨ b^{3, 295}_0 c in DIMACS: 7271 7272 7273 -882 -7274 0 7271 7272 7273 -882 -7275 0 7271 7272 7273 -882 7276 0 c 1+1 --> 2 c (-b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ b^{3, 294}_0 ∧ p_882) -> (-b^{3, 295}_2 ∧ b^{3, 295}_1 ∧ -b^{3, 295}_0) c in CNF: c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ -p_882 ∨ -b^{3, 295}_2 c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ -p_882 ∨ b^{3, 295}_1 c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ -p_882 ∨ -b^{3, 295}_0 c in DIMACS: 7271 7272 -7273 -882 -7274 0 7271 7272 -7273 -882 7275 0 7271 7272 -7273 -882 -7276 0 c 2+1 --> break c (-b^{3, 294}_2 ∧ b^{3, 294}_1 ∧ -b^{3, 294}_0 ∧ p_882) -> break c in CNF: c b^{3, 294}_2 ∨ -b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ -p_882 ∨ break c in DIMACS: 7271 -7272 7273 -882 1162 0 c 2-1 --> 1 c (-b^{3, 294}_2 ∧ b^{3, 294}_1 ∧ -b^{3, 294}_0 ∧ -p_882) -> (-b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ b^{3, 295}_0) c in CNF: c b^{3, 294}_2 ∨ -b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ p_882 ∨ -b^{3, 295}_2 c b^{3, 294}_2 ∨ -b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ p_882 ∨ -b^{3, 295}_1 c b^{3, 294}_2 ∨ -b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ p_882 ∨ b^{3, 295}_0 c in DIMACS: 7271 -7272 7273 882 -7274 0 7271 -7272 7273 882 -7275 0 7271 -7272 7273 882 7276 0 c 1-1 --> 0 c (-b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ b^{3, 294}_0 ∧ -p_882) -> (-b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ -b^{3, 295}_0) c in CNF: c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ p_882 ∨ -b^{3, 295}_2 c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ p_882 ∨ -b^{3, 295}_1 c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ p_882 ∨ -b^{3, 295}_0 c in DIMACS: 7271 7272 -7273 882 -7274 0 7271 7272 -7273 882 -7275 0 7271 7272 -7273 882 -7276 0 c 0-1 --> -1 c (-b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ -b^{3, 294}_0 ∧ -p_882) -> ( b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ b^{3, 295}_0) c in CNF: c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ p_882 ∨ b^{3, 295}_2 c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ p_882 ∨ -b^{3, 295}_1 c b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ p_882 ∨ b^{3, 295}_0 c in DIMACS: 7271 7272 7273 882 7274 0 7271 7272 7273 882 -7275 0 7271 7272 7273 882 7276 0 c -1-1 --> -2 c ( b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ b^{3, 294}_0 ∧ -p_882) -> ( b^{3, 295}_2 ∧ b^{3, 295}_1 ∧ -b^{3, 295}_0) c in CNF: c -b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ p_882 ∨ b^{3, 295}_2 c -b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ p_882 ∨ b^{3, 295}_1 c -b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ p_882 ∨ -b^{3, 295}_0 c in DIMACS: -7271 7272 -7273 882 7274 0 -7271 7272 -7273 882 7275 0 -7271 7272 -7273 882 -7276 0 c -2-1 --> break c ( b^{3, 294}_2 ∧ b^{3, 294}_1 ∧ -b^{3, 294}_0 ∧ -p_882) -> break c in CNF: c -b^{3, 294}_2 ∨ -b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ p_882 ∨ break c in DIMACS: -7271 -7272 7273 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 294}_2 ∧ -b^{3, 294}_1 ∧ -b^{3, 294}_0 ∧ true) c in CNF: c -b^{3, 294}_2 ∨ b^{3, 294}_1 ∨ b^{3, 294}_0 ∨ false c in DIMACS: -7271 7272 7273 0 c 3 does not represent an automaton state. c -(-b^{3, 294}_2 ∧ b^{3, 294}_1 ∧ b^{3, 294}_0 ∧ true) c in CNF: c b^{3, 294}_2 ∨ -b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ false c in DIMACS: 7271 -7272 -7273 0 c -3 does not represent an automaton state. c -( b^{3, 294}_2 ∧ b^{3, 294}_1 ∧ b^{3, 294}_0 ∧ true) c in CNF: c -b^{3, 294}_2 ∨ -b^{3, 294}_1 ∨ -b^{3, 294}_0 ∨ false c in DIMACS: -7271 -7272 -7273 0 c i = 295 c -2+1 --> -1 c ( b^{3, 295}_2 ∧ b^{3, 295}_1 ∧ -b^{3, 295}_0 ∧ p_885) -> ( b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ b^{3, 296}_0) c in CNF: c -b^{3, 295}_2 ∨ -b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ -p_885 ∨ b^{3, 296}_2 c -b^{3, 295}_2 ∨ -b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ -p_885 ∨ -b^{3, 296}_1 c -b^{3, 295}_2 ∨ -b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ -p_885 ∨ b^{3, 296}_0 c in DIMACS: -7274 -7275 7276 -885 7277 0 -7274 -7275 7276 -885 -7278 0 -7274 -7275 7276 -885 7279 0 c -1+1 --> 0 c ( b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ b^{3, 295}_0 ∧ p_885) -> (-b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ -b^{3, 296}_0) c in CNF: c -b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ -p_885 ∨ -b^{3, 296}_2 c -b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ -p_885 ∨ -b^{3, 296}_1 c -b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ -p_885 ∨ -b^{3, 296}_0 c in DIMACS: -7274 7275 -7276 -885 -7277 0 -7274 7275 -7276 -885 -7278 0 -7274 7275 -7276 -885 -7279 0 c 0+1 --> 1 c (-b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ -b^{3, 295}_0 ∧ p_885) -> (-b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ b^{3, 296}_0) c in CNF: c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ -p_885 ∨ -b^{3, 296}_2 c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ -p_885 ∨ -b^{3, 296}_1 c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ -p_885 ∨ b^{3, 296}_0 c in DIMACS: 7274 7275 7276 -885 -7277 0 7274 7275 7276 -885 -7278 0 7274 7275 7276 -885 7279 0 c 1+1 --> 2 c (-b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ b^{3, 295}_0 ∧ p_885) -> (-b^{3, 296}_2 ∧ b^{3, 296}_1 ∧ -b^{3, 296}_0) c in CNF: c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ -p_885 ∨ -b^{3, 296}_2 c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ -p_885 ∨ b^{3, 296}_1 c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ -p_885 ∨ -b^{3, 296}_0 c in DIMACS: 7274 7275 -7276 -885 -7277 0 7274 7275 -7276 -885 7278 0 7274 7275 -7276 -885 -7279 0 c 2+1 --> break c (-b^{3, 295}_2 ∧ b^{3, 295}_1 ∧ -b^{3, 295}_0 ∧ p_885) -> break c in CNF: c b^{3, 295}_2 ∨ -b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ -p_885 ∨ break c in DIMACS: 7274 -7275 7276 -885 1162 0 c 2-1 --> 1 c (-b^{3, 295}_2 ∧ b^{3, 295}_1 ∧ -b^{3, 295}_0 ∧ -p_885) -> (-b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ b^{3, 296}_0) c in CNF: c b^{3, 295}_2 ∨ -b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ p_885 ∨ -b^{3, 296}_2 c b^{3, 295}_2 ∨ -b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ p_885 ∨ -b^{3, 296}_1 c b^{3, 295}_2 ∨ -b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ p_885 ∨ b^{3, 296}_0 c in DIMACS: 7274 -7275 7276 885 -7277 0 7274 -7275 7276 885 -7278 0 7274 -7275 7276 885 7279 0 c 1-1 --> 0 c (-b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ b^{3, 295}_0 ∧ -p_885) -> (-b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ -b^{3, 296}_0) c in CNF: c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ p_885 ∨ -b^{3, 296}_2 c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ p_885 ∨ -b^{3, 296}_1 c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ p_885 ∨ -b^{3, 296}_0 c in DIMACS: 7274 7275 -7276 885 -7277 0 7274 7275 -7276 885 -7278 0 7274 7275 -7276 885 -7279 0 c 0-1 --> -1 c (-b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ -b^{3, 295}_0 ∧ -p_885) -> ( b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ b^{3, 296}_0) c in CNF: c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ p_885 ∨ b^{3, 296}_2 c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ p_885 ∨ -b^{3, 296}_1 c b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ p_885 ∨ b^{3, 296}_0 c in DIMACS: 7274 7275 7276 885 7277 0 7274 7275 7276 885 -7278 0 7274 7275 7276 885 7279 0 c -1-1 --> -2 c ( b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ b^{3, 295}_0 ∧ -p_885) -> ( b^{3, 296}_2 ∧ b^{3, 296}_1 ∧ -b^{3, 296}_0) c in CNF: c -b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ p_885 ∨ b^{3, 296}_2 c -b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ p_885 ∨ b^{3, 296}_1 c -b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ p_885 ∨ -b^{3, 296}_0 c in DIMACS: -7274 7275 -7276 885 7277 0 -7274 7275 -7276 885 7278 0 -7274 7275 -7276 885 -7279 0 c -2-1 --> break c ( b^{3, 295}_2 ∧ b^{3, 295}_1 ∧ -b^{3, 295}_0 ∧ -p_885) -> break c in CNF: c -b^{3, 295}_2 ∨ -b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ p_885 ∨ break c in DIMACS: -7274 -7275 7276 885 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 295}_2 ∧ -b^{3, 295}_1 ∧ -b^{3, 295}_0 ∧ true) c in CNF: c -b^{3, 295}_2 ∨ b^{3, 295}_1 ∨ b^{3, 295}_0 ∨ false c in DIMACS: -7274 7275 7276 0 c 3 does not represent an automaton state. c -(-b^{3, 295}_2 ∧ b^{3, 295}_1 ∧ b^{3, 295}_0 ∧ true) c in CNF: c b^{3, 295}_2 ∨ -b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ false c in DIMACS: 7274 -7275 -7276 0 c -3 does not represent an automaton state. c -( b^{3, 295}_2 ∧ b^{3, 295}_1 ∧ b^{3, 295}_0 ∧ true) c in CNF: c -b^{3, 295}_2 ∨ -b^{3, 295}_1 ∨ -b^{3, 295}_0 ∨ false c in DIMACS: -7274 -7275 -7276 0 c i = 296 c -2+1 --> -1 c ( b^{3, 296}_2 ∧ b^{3, 296}_1 ∧ -b^{3, 296}_0 ∧ p_888) -> ( b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ b^{3, 297}_0) c in CNF: c -b^{3, 296}_2 ∨ -b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ -p_888 ∨ b^{3, 297}_2 c -b^{3, 296}_2 ∨ -b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ -p_888 ∨ -b^{3, 297}_1 c -b^{3, 296}_2 ∨ -b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ -p_888 ∨ b^{3, 297}_0 c in DIMACS: -7277 -7278 7279 -888 7280 0 -7277 -7278 7279 -888 -7281 0 -7277 -7278 7279 -888 7282 0 c -1+1 --> 0 c ( b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ b^{3, 296}_0 ∧ p_888) -> (-b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ -b^{3, 297}_0) c in CNF: c -b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ -p_888 ∨ -b^{3, 297}_2 c -b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ -p_888 ∨ -b^{3, 297}_1 c -b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ -p_888 ∨ -b^{3, 297}_0 c in DIMACS: -7277 7278 -7279 -888 -7280 0 -7277 7278 -7279 -888 -7281 0 -7277 7278 -7279 -888 -7282 0 c 0+1 --> 1 c (-b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ -b^{3, 296}_0 ∧ p_888) -> (-b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ b^{3, 297}_0) c in CNF: c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ -p_888 ∨ -b^{3, 297}_2 c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ -p_888 ∨ -b^{3, 297}_1 c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ -p_888 ∨ b^{3, 297}_0 c in DIMACS: 7277 7278 7279 -888 -7280 0 7277 7278 7279 -888 -7281 0 7277 7278 7279 -888 7282 0 c 1+1 --> 2 c (-b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ b^{3, 296}_0 ∧ p_888) -> (-b^{3, 297}_2 ∧ b^{3, 297}_1 ∧ -b^{3, 297}_0) c in CNF: c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ -p_888 ∨ -b^{3, 297}_2 c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ -p_888 ∨ b^{3, 297}_1 c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ -p_888 ∨ -b^{3, 297}_0 c in DIMACS: 7277 7278 -7279 -888 -7280 0 7277 7278 -7279 -888 7281 0 7277 7278 -7279 -888 -7282 0 c 2+1 --> break c (-b^{3, 296}_2 ∧ b^{3, 296}_1 ∧ -b^{3, 296}_0 ∧ p_888) -> break c in CNF: c b^{3, 296}_2 ∨ -b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ -p_888 ∨ break c in DIMACS: 7277 -7278 7279 -888 1162 0 c 2-1 --> 1 c (-b^{3, 296}_2 ∧ b^{3, 296}_1 ∧ -b^{3, 296}_0 ∧ -p_888) -> (-b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ b^{3, 297}_0) c in CNF: c b^{3, 296}_2 ∨ -b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ p_888 ∨ -b^{3, 297}_2 c b^{3, 296}_2 ∨ -b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ p_888 ∨ -b^{3, 297}_1 c b^{3, 296}_2 ∨ -b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ p_888 ∨ b^{3, 297}_0 c in DIMACS: 7277 -7278 7279 888 -7280 0 7277 -7278 7279 888 -7281 0 7277 -7278 7279 888 7282 0 c 1-1 --> 0 c (-b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ b^{3, 296}_0 ∧ -p_888) -> (-b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ -b^{3, 297}_0) c in CNF: c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ p_888 ∨ -b^{3, 297}_2 c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ p_888 ∨ -b^{3, 297}_1 c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ p_888 ∨ -b^{3, 297}_0 c in DIMACS: 7277 7278 -7279 888 -7280 0 7277 7278 -7279 888 -7281 0 7277 7278 -7279 888 -7282 0 c 0-1 --> -1 c (-b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ -b^{3, 296}_0 ∧ -p_888) -> ( b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ b^{3, 297}_0) c in CNF: c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ p_888 ∨ b^{3, 297}_2 c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ p_888 ∨ -b^{3, 297}_1 c b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ p_888 ∨ b^{3, 297}_0 c in DIMACS: 7277 7278 7279 888 7280 0 7277 7278 7279 888 -7281 0 7277 7278 7279 888 7282 0 c -1-1 --> -2 c ( b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ b^{3, 296}_0 ∧ -p_888) -> ( b^{3, 297}_2 ∧ b^{3, 297}_1 ∧ -b^{3, 297}_0) c in CNF: c -b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ p_888 ∨ b^{3, 297}_2 c -b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ p_888 ∨ b^{3, 297}_1 c -b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ p_888 ∨ -b^{3, 297}_0 c in DIMACS: -7277 7278 -7279 888 7280 0 -7277 7278 -7279 888 7281 0 -7277 7278 -7279 888 -7282 0 c -2-1 --> break c ( b^{3, 296}_2 ∧ b^{3, 296}_1 ∧ -b^{3, 296}_0 ∧ -p_888) -> break c in CNF: c -b^{3, 296}_2 ∨ -b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ p_888 ∨ break c in DIMACS: -7277 -7278 7279 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 296}_2 ∧ -b^{3, 296}_1 ∧ -b^{3, 296}_0 ∧ true) c in CNF: c -b^{3, 296}_2 ∨ b^{3, 296}_1 ∨ b^{3, 296}_0 ∨ false c in DIMACS: -7277 7278 7279 0 c 3 does not represent an automaton state. c -(-b^{3, 296}_2 ∧ b^{3, 296}_1 ∧ b^{3, 296}_0 ∧ true) c in CNF: c b^{3, 296}_2 ∨ -b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ false c in DIMACS: 7277 -7278 -7279 0 c -3 does not represent an automaton state. c -( b^{3, 296}_2 ∧ b^{3, 296}_1 ∧ b^{3, 296}_0 ∧ true) c in CNF: c -b^{3, 296}_2 ∨ -b^{3, 296}_1 ∨ -b^{3, 296}_0 ∨ false c in DIMACS: -7277 -7278 -7279 0 c i = 297 c -2+1 --> -1 c ( b^{3, 297}_2 ∧ b^{3, 297}_1 ∧ -b^{3, 297}_0 ∧ p_891) -> ( b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ b^{3, 298}_0) c in CNF: c -b^{3, 297}_2 ∨ -b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ -p_891 ∨ b^{3, 298}_2 c -b^{3, 297}_2 ∨ -b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ -p_891 ∨ -b^{3, 298}_1 c -b^{3, 297}_2 ∨ -b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ -p_891 ∨ b^{3, 298}_0 c in DIMACS: -7280 -7281 7282 -891 7283 0 -7280 -7281 7282 -891 -7284 0 -7280 -7281 7282 -891 7285 0 c -1+1 --> 0 c ( b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ b^{3, 297}_0 ∧ p_891) -> (-b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ -b^{3, 298}_0) c in CNF: c -b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ -p_891 ∨ -b^{3, 298}_2 c -b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ -p_891 ∨ -b^{3, 298}_1 c -b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ -p_891 ∨ -b^{3, 298}_0 c in DIMACS: -7280 7281 -7282 -891 -7283 0 -7280 7281 -7282 -891 -7284 0 -7280 7281 -7282 -891 -7285 0 c 0+1 --> 1 c (-b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ -b^{3, 297}_0 ∧ p_891) -> (-b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ b^{3, 298}_0) c in CNF: c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ -p_891 ∨ -b^{3, 298}_2 c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ -p_891 ∨ -b^{3, 298}_1 c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ -p_891 ∨ b^{3, 298}_0 c in DIMACS: 7280 7281 7282 -891 -7283 0 7280 7281 7282 -891 -7284 0 7280 7281 7282 -891 7285 0 c 1+1 --> 2 c (-b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ b^{3, 297}_0 ∧ p_891) -> (-b^{3, 298}_2 ∧ b^{3, 298}_1 ∧ -b^{3, 298}_0) c in CNF: c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ -p_891 ∨ -b^{3, 298}_2 c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ -p_891 ∨ b^{3, 298}_1 c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ -p_891 ∨ -b^{3, 298}_0 c in DIMACS: 7280 7281 -7282 -891 -7283 0 7280 7281 -7282 -891 7284 0 7280 7281 -7282 -891 -7285 0 c 2+1 --> break c (-b^{3, 297}_2 ∧ b^{3, 297}_1 ∧ -b^{3, 297}_0 ∧ p_891) -> break c in CNF: c b^{3, 297}_2 ∨ -b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ -p_891 ∨ break c in DIMACS: 7280 -7281 7282 -891 1162 0 c 2-1 --> 1 c (-b^{3, 297}_2 ∧ b^{3, 297}_1 ∧ -b^{3, 297}_0 ∧ -p_891) -> (-b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ b^{3, 298}_0) c in CNF: c b^{3, 297}_2 ∨ -b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ p_891 ∨ -b^{3, 298}_2 c b^{3, 297}_2 ∨ -b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ p_891 ∨ -b^{3, 298}_1 c b^{3, 297}_2 ∨ -b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ p_891 ∨ b^{3, 298}_0 c in DIMACS: 7280 -7281 7282 891 -7283 0 7280 -7281 7282 891 -7284 0 7280 -7281 7282 891 7285 0 c 1-1 --> 0 c (-b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ b^{3, 297}_0 ∧ -p_891) -> (-b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ -b^{3, 298}_0) c in CNF: c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ p_891 ∨ -b^{3, 298}_2 c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ p_891 ∨ -b^{3, 298}_1 c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ p_891 ∨ -b^{3, 298}_0 c in DIMACS: 7280 7281 -7282 891 -7283 0 7280 7281 -7282 891 -7284 0 7280 7281 -7282 891 -7285 0 c 0-1 --> -1 c (-b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ -b^{3, 297}_0 ∧ -p_891) -> ( b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ b^{3, 298}_0) c in CNF: c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ p_891 ∨ b^{3, 298}_2 c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ p_891 ∨ -b^{3, 298}_1 c b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ p_891 ∨ b^{3, 298}_0 c in DIMACS: 7280 7281 7282 891 7283 0 7280 7281 7282 891 -7284 0 7280 7281 7282 891 7285 0 c -1-1 --> -2 c ( b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ b^{3, 297}_0 ∧ -p_891) -> ( b^{3, 298}_2 ∧ b^{3, 298}_1 ∧ -b^{3, 298}_0) c in CNF: c -b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ p_891 ∨ b^{3, 298}_2 c -b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ p_891 ∨ b^{3, 298}_1 c -b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ p_891 ∨ -b^{3, 298}_0 c in DIMACS: -7280 7281 -7282 891 7283 0 -7280 7281 -7282 891 7284 0 -7280 7281 -7282 891 -7285 0 c -2-1 --> break c ( b^{3, 297}_2 ∧ b^{3, 297}_1 ∧ -b^{3, 297}_0 ∧ -p_891) -> break c in CNF: c -b^{3, 297}_2 ∨ -b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ p_891 ∨ break c in DIMACS: -7280 -7281 7282 891 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 297}_2 ∧ -b^{3, 297}_1 ∧ -b^{3, 297}_0 ∧ true) c in CNF: c -b^{3, 297}_2 ∨ b^{3, 297}_1 ∨ b^{3, 297}_0 ∨ false c in DIMACS: -7280 7281 7282 0 c 3 does not represent an automaton state. c -(-b^{3, 297}_2 ∧ b^{3, 297}_1 ∧ b^{3, 297}_0 ∧ true) c in CNF: c b^{3, 297}_2 ∨ -b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ false c in DIMACS: 7280 -7281 -7282 0 c -3 does not represent an automaton state. c -( b^{3, 297}_2 ∧ b^{3, 297}_1 ∧ b^{3, 297}_0 ∧ true) c in CNF: c -b^{3, 297}_2 ∨ -b^{3, 297}_1 ∨ -b^{3, 297}_0 ∨ false c in DIMACS: -7280 -7281 -7282 0 c i = 298 c -2+1 --> -1 c ( b^{3, 298}_2 ∧ b^{3, 298}_1 ∧ -b^{3, 298}_0 ∧ p_894) -> ( b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ b^{3, 299}_0) c in CNF: c -b^{3, 298}_2 ∨ -b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ -p_894 ∨ b^{3, 299}_2 c -b^{3, 298}_2 ∨ -b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ -p_894 ∨ -b^{3, 299}_1 c -b^{3, 298}_2 ∨ -b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ -p_894 ∨ b^{3, 299}_0 c in DIMACS: -7283 -7284 7285 -894 7286 0 -7283 -7284 7285 -894 -7287 0 -7283 -7284 7285 -894 7288 0 c -1+1 --> 0 c ( b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ b^{3, 298}_0 ∧ p_894) -> (-b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ -b^{3, 299}_0) c in CNF: c -b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ -p_894 ∨ -b^{3, 299}_2 c -b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ -p_894 ∨ -b^{3, 299}_1 c -b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ -p_894 ∨ -b^{3, 299}_0 c in DIMACS: -7283 7284 -7285 -894 -7286 0 -7283 7284 -7285 -894 -7287 0 -7283 7284 -7285 -894 -7288 0 c 0+1 --> 1 c (-b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ -b^{3, 298}_0 ∧ p_894) -> (-b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ b^{3, 299}_0) c in CNF: c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ -p_894 ∨ -b^{3, 299}_2 c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ -p_894 ∨ -b^{3, 299}_1 c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ -p_894 ∨ b^{3, 299}_0 c in DIMACS: 7283 7284 7285 -894 -7286 0 7283 7284 7285 -894 -7287 0 7283 7284 7285 -894 7288 0 c 1+1 --> 2 c (-b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ b^{3, 298}_0 ∧ p_894) -> (-b^{3, 299}_2 ∧ b^{3, 299}_1 ∧ -b^{3, 299}_0) c in CNF: c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ -p_894 ∨ -b^{3, 299}_2 c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ -p_894 ∨ b^{3, 299}_1 c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ -p_894 ∨ -b^{3, 299}_0 c in DIMACS: 7283 7284 -7285 -894 -7286 0 7283 7284 -7285 -894 7287 0 7283 7284 -7285 -894 -7288 0 c 2+1 --> break c (-b^{3, 298}_2 ∧ b^{3, 298}_1 ∧ -b^{3, 298}_0 ∧ p_894) -> break c in CNF: c b^{3, 298}_2 ∨ -b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ -p_894 ∨ break c in DIMACS: 7283 -7284 7285 -894 1162 0 c 2-1 --> 1 c (-b^{3, 298}_2 ∧ b^{3, 298}_1 ∧ -b^{3, 298}_0 ∧ -p_894) -> (-b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ b^{3, 299}_0) c in CNF: c b^{3, 298}_2 ∨ -b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ p_894 ∨ -b^{3, 299}_2 c b^{3, 298}_2 ∨ -b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ p_894 ∨ -b^{3, 299}_1 c b^{3, 298}_2 ∨ -b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ p_894 ∨ b^{3, 299}_0 c in DIMACS: 7283 -7284 7285 894 -7286 0 7283 -7284 7285 894 -7287 0 7283 -7284 7285 894 7288 0 c 1-1 --> 0 c (-b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ b^{3, 298}_0 ∧ -p_894) -> (-b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ -b^{3, 299}_0) c in CNF: c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ p_894 ∨ -b^{3, 299}_2 c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ p_894 ∨ -b^{3, 299}_1 c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ p_894 ∨ -b^{3, 299}_0 c in DIMACS: 7283 7284 -7285 894 -7286 0 7283 7284 -7285 894 -7287 0 7283 7284 -7285 894 -7288 0 c 0-1 --> -1 c (-b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ -b^{3, 298}_0 ∧ -p_894) -> ( b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ b^{3, 299}_0) c in CNF: c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ p_894 ∨ b^{3, 299}_2 c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ p_894 ∨ -b^{3, 299}_1 c b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ p_894 ∨ b^{3, 299}_0 c in DIMACS: 7283 7284 7285 894 7286 0 7283 7284 7285 894 -7287 0 7283 7284 7285 894 7288 0 c -1-1 --> -2 c ( b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ b^{3, 298}_0 ∧ -p_894) -> ( b^{3, 299}_2 ∧ b^{3, 299}_1 ∧ -b^{3, 299}_0) c in CNF: c -b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ p_894 ∨ b^{3, 299}_2 c -b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ p_894 ∨ b^{3, 299}_1 c -b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ p_894 ∨ -b^{3, 299}_0 c in DIMACS: -7283 7284 -7285 894 7286 0 -7283 7284 -7285 894 7287 0 -7283 7284 -7285 894 -7288 0 c -2-1 --> break c ( b^{3, 298}_2 ∧ b^{3, 298}_1 ∧ -b^{3, 298}_0 ∧ -p_894) -> break c in CNF: c -b^{3, 298}_2 ∨ -b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ p_894 ∨ break c in DIMACS: -7283 -7284 7285 894 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 298}_2 ∧ -b^{3, 298}_1 ∧ -b^{3, 298}_0 ∧ true) c in CNF: c -b^{3, 298}_2 ∨ b^{3, 298}_1 ∨ b^{3, 298}_0 ∨ false c in DIMACS: -7283 7284 7285 0 c 3 does not represent an automaton state. c -(-b^{3, 298}_2 ∧ b^{3, 298}_1 ∧ b^{3, 298}_0 ∧ true) c in CNF: c b^{3, 298}_2 ∨ -b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ false c in DIMACS: 7283 -7284 -7285 0 c -3 does not represent an automaton state. c -( b^{3, 298}_2 ∧ b^{3, 298}_1 ∧ b^{3, 298}_0 ∧ true) c in CNF: c -b^{3, 298}_2 ∨ -b^{3, 298}_1 ∨ -b^{3, 298}_0 ∨ false c in DIMACS: -7283 -7284 -7285 0 c i = 299 c -2+1 --> -1 c ( b^{3, 299}_2 ∧ b^{3, 299}_1 ∧ -b^{3, 299}_0 ∧ p_897) -> ( b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ b^{3, 300}_0) c in CNF: c -b^{3, 299}_2 ∨ -b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ -p_897 ∨ b^{3, 300}_2 c -b^{3, 299}_2 ∨ -b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ -p_897 ∨ -b^{3, 300}_1 c -b^{3, 299}_2 ∨ -b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ -p_897 ∨ b^{3, 300}_0 c in DIMACS: -7286 -7287 7288 -897 7289 0 -7286 -7287 7288 -897 -7290 0 -7286 -7287 7288 -897 7291 0 c -1+1 --> 0 c ( b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ b^{3, 299}_0 ∧ p_897) -> (-b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ -b^{3, 300}_0) c in CNF: c -b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ -p_897 ∨ -b^{3, 300}_2 c -b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ -p_897 ∨ -b^{3, 300}_1 c -b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ -p_897 ∨ -b^{3, 300}_0 c in DIMACS: -7286 7287 -7288 -897 -7289 0 -7286 7287 -7288 -897 -7290 0 -7286 7287 -7288 -897 -7291 0 c 0+1 --> 1 c (-b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ -b^{3, 299}_0 ∧ p_897) -> (-b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ b^{3, 300}_0) c in CNF: c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ -p_897 ∨ -b^{3, 300}_2 c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ -p_897 ∨ -b^{3, 300}_1 c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ -p_897 ∨ b^{3, 300}_0 c in DIMACS: 7286 7287 7288 -897 -7289 0 7286 7287 7288 -897 -7290 0 7286 7287 7288 -897 7291 0 c 1+1 --> 2 c (-b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ b^{3, 299}_0 ∧ p_897) -> (-b^{3, 300}_2 ∧ b^{3, 300}_1 ∧ -b^{3, 300}_0) c in CNF: c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ -p_897 ∨ -b^{3, 300}_2 c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ -p_897 ∨ b^{3, 300}_1 c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ -p_897 ∨ -b^{3, 300}_0 c in DIMACS: 7286 7287 -7288 -897 -7289 0 7286 7287 -7288 -897 7290 0 7286 7287 -7288 -897 -7291 0 c 2+1 --> break c (-b^{3, 299}_2 ∧ b^{3, 299}_1 ∧ -b^{3, 299}_0 ∧ p_897) -> break c in CNF: c b^{3, 299}_2 ∨ -b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ -p_897 ∨ break c in DIMACS: 7286 -7287 7288 -897 1162 0 c 2-1 --> 1 c (-b^{3, 299}_2 ∧ b^{3, 299}_1 ∧ -b^{3, 299}_0 ∧ -p_897) -> (-b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ b^{3, 300}_0) c in CNF: c b^{3, 299}_2 ∨ -b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ p_897 ∨ -b^{3, 300}_2 c b^{3, 299}_2 ∨ -b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ p_897 ∨ -b^{3, 300}_1 c b^{3, 299}_2 ∨ -b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ p_897 ∨ b^{3, 300}_0 c in DIMACS: 7286 -7287 7288 897 -7289 0 7286 -7287 7288 897 -7290 0 7286 -7287 7288 897 7291 0 c 1-1 --> 0 c (-b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ b^{3, 299}_0 ∧ -p_897) -> (-b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ -b^{3, 300}_0) c in CNF: c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ p_897 ∨ -b^{3, 300}_2 c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ p_897 ∨ -b^{3, 300}_1 c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ p_897 ∨ -b^{3, 300}_0 c in DIMACS: 7286 7287 -7288 897 -7289 0 7286 7287 -7288 897 -7290 0 7286 7287 -7288 897 -7291 0 c 0-1 --> -1 c (-b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ -b^{3, 299}_0 ∧ -p_897) -> ( b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ b^{3, 300}_0) c in CNF: c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ p_897 ∨ b^{3, 300}_2 c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ p_897 ∨ -b^{3, 300}_1 c b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ p_897 ∨ b^{3, 300}_0 c in DIMACS: 7286 7287 7288 897 7289 0 7286 7287 7288 897 -7290 0 7286 7287 7288 897 7291 0 c -1-1 --> -2 c ( b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ b^{3, 299}_0 ∧ -p_897) -> ( b^{3, 300}_2 ∧ b^{3, 300}_1 ∧ -b^{3, 300}_0) c in CNF: c -b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ p_897 ∨ b^{3, 300}_2 c -b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ p_897 ∨ b^{3, 300}_1 c -b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ p_897 ∨ -b^{3, 300}_0 c in DIMACS: -7286 7287 -7288 897 7289 0 -7286 7287 -7288 897 7290 0 -7286 7287 -7288 897 -7291 0 c -2-1 --> break c ( b^{3, 299}_2 ∧ b^{3, 299}_1 ∧ -b^{3, 299}_0 ∧ -p_897) -> break c in CNF: c -b^{3, 299}_2 ∨ -b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ p_897 ∨ break c in DIMACS: -7286 -7287 7288 897 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 299}_2 ∧ -b^{3, 299}_1 ∧ -b^{3, 299}_0 ∧ true) c in CNF: c -b^{3, 299}_2 ∨ b^{3, 299}_1 ∨ b^{3, 299}_0 ∨ false c in DIMACS: -7286 7287 7288 0 c 3 does not represent an automaton state. c -(-b^{3, 299}_2 ∧ b^{3, 299}_1 ∧ b^{3, 299}_0 ∧ true) c in CNF: c b^{3, 299}_2 ∨ -b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ false c in DIMACS: 7286 -7287 -7288 0 c -3 does not represent an automaton state. c -( b^{3, 299}_2 ∧ b^{3, 299}_1 ∧ b^{3, 299}_0 ∧ true) c in CNF: c -b^{3, 299}_2 ∨ -b^{3, 299}_1 ∨ -b^{3, 299}_0 ∨ false c in DIMACS: -7286 -7287 -7288 0 c i = 300 c -2+1 --> -1 c ( b^{3, 300}_2 ∧ b^{3, 300}_1 ∧ -b^{3, 300}_0 ∧ p_900) -> ( b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ b^{3, 301}_0) c in CNF: c -b^{3, 300}_2 ∨ -b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ -p_900 ∨ b^{3, 301}_2 c -b^{3, 300}_2 ∨ -b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ -p_900 ∨ -b^{3, 301}_1 c -b^{3, 300}_2 ∨ -b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ -p_900 ∨ b^{3, 301}_0 c in DIMACS: -7289 -7290 7291 -900 7292 0 -7289 -7290 7291 -900 -7293 0 -7289 -7290 7291 -900 7294 0 c -1+1 --> 0 c ( b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ b^{3, 300}_0 ∧ p_900) -> (-b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ -b^{3, 301}_0) c in CNF: c -b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ -p_900 ∨ -b^{3, 301}_2 c -b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ -p_900 ∨ -b^{3, 301}_1 c -b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ -p_900 ∨ -b^{3, 301}_0 c in DIMACS: -7289 7290 -7291 -900 -7292 0 -7289 7290 -7291 -900 -7293 0 -7289 7290 -7291 -900 -7294 0 c 0+1 --> 1 c (-b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ -b^{3, 300}_0 ∧ p_900) -> (-b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ b^{3, 301}_0) c in CNF: c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ -p_900 ∨ -b^{3, 301}_2 c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ -p_900 ∨ -b^{3, 301}_1 c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ -p_900 ∨ b^{3, 301}_0 c in DIMACS: 7289 7290 7291 -900 -7292 0 7289 7290 7291 -900 -7293 0 7289 7290 7291 -900 7294 0 c 1+1 --> 2 c (-b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ b^{3, 300}_0 ∧ p_900) -> (-b^{3, 301}_2 ∧ b^{3, 301}_1 ∧ -b^{3, 301}_0) c in CNF: c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ -p_900 ∨ -b^{3, 301}_2 c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ -p_900 ∨ b^{3, 301}_1 c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ -p_900 ∨ -b^{3, 301}_0 c in DIMACS: 7289 7290 -7291 -900 -7292 0 7289 7290 -7291 -900 7293 0 7289 7290 -7291 -900 -7294 0 c 2+1 --> break c (-b^{3, 300}_2 ∧ b^{3, 300}_1 ∧ -b^{3, 300}_0 ∧ p_900) -> break c in CNF: c b^{3, 300}_2 ∨ -b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ -p_900 ∨ break c in DIMACS: 7289 -7290 7291 -900 1162 0 c 2-1 --> 1 c (-b^{3, 300}_2 ∧ b^{3, 300}_1 ∧ -b^{3, 300}_0 ∧ -p_900) -> (-b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ b^{3, 301}_0) c in CNF: c b^{3, 300}_2 ∨ -b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ p_900 ∨ -b^{3, 301}_2 c b^{3, 300}_2 ∨ -b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ p_900 ∨ -b^{3, 301}_1 c b^{3, 300}_2 ∨ -b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ p_900 ∨ b^{3, 301}_0 c in DIMACS: 7289 -7290 7291 900 -7292 0 7289 -7290 7291 900 -7293 0 7289 -7290 7291 900 7294 0 c 1-1 --> 0 c (-b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ b^{3, 300}_0 ∧ -p_900) -> (-b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ -b^{3, 301}_0) c in CNF: c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ p_900 ∨ -b^{3, 301}_2 c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ p_900 ∨ -b^{3, 301}_1 c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ p_900 ∨ -b^{3, 301}_0 c in DIMACS: 7289 7290 -7291 900 -7292 0 7289 7290 -7291 900 -7293 0 7289 7290 -7291 900 -7294 0 c 0-1 --> -1 c (-b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ -b^{3, 300}_0 ∧ -p_900) -> ( b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ b^{3, 301}_0) c in CNF: c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ p_900 ∨ b^{3, 301}_2 c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ p_900 ∨ -b^{3, 301}_1 c b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ p_900 ∨ b^{3, 301}_0 c in DIMACS: 7289 7290 7291 900 7292 0 7289 7290 7291 900 -7293 0 7289 7290 7291 900 7294 0 c -1-1 --> -2 c ( b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ b^{3, 300}_0 ∧ -p_900) -> ( b^{3, 301}_2 ∧ b^{3, 301}_1 ∧ -b^{3, 301}_0) c in CNF: c -b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ p_900 ∨ b^{3, 301}_2 c -b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ p_900 ∨ b^{3, 301}_1 c -b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ p_900 ∨ -b^{3, 301}_0 c in DIMACS: -7289 7290 -7291 900 7292 0 -7289 7290 -7291 900 7293 0 -7289 7290 -7291 900 -7294 0 c -2-1 --> break c ( b^{3, 300}_2 ∧ b^{3, 300}_1 ∧ -b^{3, 300}_0 ∧ -p_900) -> break c in CNF: c -b^{3, 300}_2 ∨ -b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ p_900 ∨ break c in DIMACS: -7289 -7290 7291 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 300}_2 ∧ -b^{3, 300}_1 ∧ -b^{3, 300}_0 ∧ true) c in CNF: c -b^{3, 300}_2 ∨ b^{3, 300}_1 ∨ b^{3, 300}_0 ∨ false c in DIMACS: -7289 7290 7291 0 c 3 does not represent an automaton state. c -(-b^{3, 300}_2 ∧ b^{3, 300}_1 ∧ b^{3, 300}_0 ∧ true) c in CNF: c b^{3, 300}_2 ∨ -b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ false c in DIMACS: 7289 -7290 -7291 0 c -3 does not represent an automaton state. c -( b^{3, 300}_2 ∧ b^{3, 300}_1 ∧ b^{3, 300}_0 ∧ true) c in CNF: c -b^{3, 300}_2 ∨ -b^{3, 300}_1 ∨ -b^{3, 300}_0 ∨ false c in DIMACS: -7289 -7290 -7291 0 c i = 301 c -2+1 --> -1 c ( b^{3, 301}_2 ∧ b^{3, 301}_1 ∧ -b^{3, 301}_0 ∧ p_903) -> ( b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ b^{3, 302}_0) c in CNF: c -b^{3, 301}_2 ∨ -b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ -p_903 ∨ b^{3, 302}_2 c -b^{3, 301}_2 ∨ -b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ -p_903 ∨ -b^{3, 302}_1 c -b^{3, 301}_2 ∨ -b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ -p_903 ∨ b^{3, 302}_0 c in DIMACS: -7292 -7293 7294 -903 7295 0 -7292 -7293 7294 -903 -7296 0 -7292 -7293 7294 -903 7297 0 c -1+1 --> 0 c ( b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ b^{3, 301}_0 ∧ p_903) -> (-b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ -b^{3, 302}_0) c in CNF: c -b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ -p_903 ∨ -b^{3, 302}_2 c -b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ -p_903 ∨ -b^{3, 302}_1 c -b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ -p_903 ∨ -b^{3, 302}_0 c in DIMACS: -7292 7293 -7294 -903 -7295 0 -7292 7293 -7294 -903 -7296 0 -7292 7293 -7294 -903 -7297 0 c 0+1 --> 1 c (-b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ -b^{3, 301}_0 ∧ p_903) -> (-b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ b^{3, 302}_0) c in CNF: c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ -p_903 ∨ -b^{3, 302}_2 c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ -p_903 ∨ -b^{3, 302}_1 c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ -p_903 ∨ b^{3, 302}_0 c in DIMACS: 7292 7293 7294 -903 -7295 0 7292 7293 7294 -903 -7296 0 7292 7293 7294 -903 7297 0 c 1+1 --> 2 c (-b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ b^{3, 301}_0 ∧ p_903) -> (-b^{3, 302}_2 ∧ b^{3, 302}_1 ∧ -b^{3, 302}_0) c in CNF: c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ -p_903 ∨ -b^{3, 302}_2 c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ -p_903 ∨ b^{3, 302}_1 c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ -p_903 ∨ -b^{3, 302}_0 c in DIMACS: 7292 7293 -7294 -903 -7295 0 7292 7293 -7294 -903 7296 0 7292 7293 -7294 -903 -7297 0 c 2+1 --> break c (-b^{3, 301}_2 ∧ b^{3, 301}_1 ∧ -b^{3, 301}_0 ∧ p_903) -> break c in CNF: c b^{3, 301}_2 ∨ -b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ -p_903 ∨ break c in DIMACS: 7292 -7293 7294 -903 1162 0 c 2-1 --> 1 c (-b^{3, 301}_2 ∧ b^{3, 301}_1 ∧ -b^{3, 301}_0 ∧ -p_903) -> (-b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ b^{3, 302}_0) c in CNF: c b^{3, 301}_2 ∨ -b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ p_903 ∨ -b^{3, 302}_2 c b^{3, 301}_2 ∨ -b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ p_903 ∨ -b^{3, 302}_1 c b^{3, 301}_2 ∨ -b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ p_903 ∨ b^{3, 302}_0 c in DIMACS: 7292 -7293 7294 903 -7295 0 7292 -7293 7294 903 -7296 0 7292 -7293 7294 903 7297 0 c 1-1 --> 0 c (-b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ b^{3, 301}_0 ∧ -p_903) -> (-b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ -b^{3, 302}_0) c in CNF: c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ p_903 ∨ -b^{3, 302}_2 c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ p_903 ∨ -b^{3, 302}_1 c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ p_903 ∨ -b^{3, 302}_0 c in DIMACS: 7292 7293 -7294 903 -7295 0 7292 7293 -7294 903 -7296 0 7292 7293 -7294 903 -7297 0 c 0-1 --> -1 c (-b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ -b^{3, 301}_0 ∧ -p_903) -> ( b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ b^{3, 302}_0) c in CNF: c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ p_903 ∨ b^{3, 302}_2 c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ p_903 ∨ -b^{3, 302}_1 c b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ p_903 ∨ b^{3, 302}_0 c in DIMACS: 7292 7293 7294 903 7295 0 7292 7293 7294 903 -7296 0 7292 7293 7294 903 7297 0 c -1-1 --> -2 c ( b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ b^{3, 301}_0 ∧ -p_903) -> ( b^{3, 302}_2 ∧ b^{3, 302}_1 ∧ -b^{3, 302}_0) c in CNF: c -b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ p_903 ∨ b^{3, 302}_2 c -b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ p_903 ∨ b^{3, 302}_1 c -b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ p_903 ∨ -b^{3, 302}_0 c in DIMACS: -7292 7293 -7294 903 7295 0 -7292 7293 -7294 903 7296 0 -7292 7293 -7294 903 -7297 0 c -2-1 --> break c ( b^{3, 301}_2 ∧ b^{3, 301}_1 ∧ -b^{3, 301}_0 ∧ -p_903) -> break c in CNF: c -b^{3, 301}_2 ∨ -b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ p_903 ∨ break c in DIMACS: -7292 -7293 7294 903 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 301}_2 ∧ -b^{3, 301}_1 ∧ -b^{3, 301}_0 ∧ true) c in CNF: c -b^{3, 301}_2 ∨ b^{3, 301}_1 ∨ b^{3, 301}_0 ∨ false c in DIMACS: -7292 7293 7294 0 c 3 does not represent an automaton state. c -(-b^{3, 301}_2 ∧ b^{3, 301}_1 ∧ b^{3, 301}_0 ∧ true) c in CNF: c b^{3, 301}_2 ∨ -b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ false c in DIMACS: 7292 -7293 -7294 0 c -3 does not represent an automaton state. c -( b^{3, 301}_2 ∧ b^{3, 301}_1 ∧ b^{3, 301}_0 ∧ true) c in CNF: c -b^{3, 301}_2 ∨ -b^{3, 301}_1 ∨ -b^{3, 301}_0 ∨ false c in DIMACS: -7292 -7293 -7294 0 c i = 302 c -2+1 --> -1 c ( b^{3, 302}_2 ∧ b^{3, 302}_1 ∧ -b^{3, 302}_0 ∧ p_906) -> ( b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ b^{3, 303}_0) c in CNF: c -b^{3, 302}_2 ∨ -b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ -p_906 ∨ b^{3, 303}_2 c -b^{3, 302}_2 ∨ -b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ -p_906 ∨ -b^{3, 303}_1 c -b^{3, 302}_2 ∨ -b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ -p_906 ∨ b^{3, 303}_0 c in DIMACS: -7295 -7296 7297 -906 7298 0 -7295 -7296 7297 -906 -7299 0 -7295 -7296 7297 -906 7300 0 c -1+1 --> 0 c ( b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ b^{3, 302}_0 ∧ p_906) -> (-b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ -b^{3, 303}_0) c in CNF: c -b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ -p_906 ∨ -b^{3, 303}_2 c -b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ -p_906 ∨ -b^{3, 303}_1 c -b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ -p_906 ∨ -b^{3, 303}_0 c in DIMACS: -7295 7296 -7297 -906 -7298 0 -7295 7296 -7297 -906 -7299 0 -7295 7296 -7297 -906 -7300 0 c 0+1 --> 1 c (-b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ -b^{3, 302}_0 ∧ p_906) -> (-b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ b^{3, 303}_0) c in CNF: c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ -p_906 ∨ -b^{3, 303}_2 c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ -p_906 ∨ -b^{3, 303}_1 c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ -p_906 ∨ b^{3, 303}_0 c in DIMACS: 7295 7296 7297 -906 -7298 0 7295 7296 7297 -906 -7299 0 7295 7296 7297 -906 7300 0 c 1+1 --> 2 c (-b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ b^{3, 302}_0 ∧ p_906) -> (-b^{3, 303}_2 ∧ b^{3, 303}_1 ∧ -b^{3, 303}_0) c in CNF: c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ -p_906 ∨ -b^{3, 303}_2 c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ -p_906 ∨ b^{3, 303}_1 c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ -p_906 ∨ -b^{3, 303}_0 c in DIMACS: 7295 7296 -7297 -906 -7298 0 7295 7296 -7297 -906 7299 0 7295 7296 -7297 -906 -7300 0 c 2+1 --> break c (-b^{3, 302}_2 ∧ b^{3, 302}_1 ∧ -b^{3, 302}_0 ∧ p_906) -> break c in CNF: c b^{3, 302}_2 ∨ -b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ -p_906 ∨ break c in DIMACS: 7295 -7296 7297 -906 1162 0 c 2-1 --> 1 c (-b^{3, 302}_2 ∧ b^{3, 302}_1 ∧ -b^{3, 302}_0 ∧ -p_906) -> (-b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ b^{3, 303}_0) c in CNF: c b^{3, 302}_2 ∨ -b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ p_906 ∨ -b^{3, 303}_2 c b^{3, 302}_2 ∨ -b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ p_906 ∨ -b^{3, 303}_1 c b^{3, 302}_2 ∨ -b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ p_906 ∨ b^{3, 303}_0 c in DIMACS: 7295 -7296 7297 906 -7298 0 7295 -7296 7297 906 -7299 0 7295 -7296 7297 906 7300 0 c 1-1 --> 0 c (-b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ b^{3, 302}_0 ∧ -p_906) -> (-b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ -b^{3, 303}_0) c in CNF: c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ p_906 ∨ -b^{3, 303}_2 c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ p_906 ∨ -b^{3, 303}_1 c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ p_906 ∨ -b^{3, 303}_0 c in DIMACS: 7295 7296 -7297 906 -7298 0 7295 7296 -7297 906 -7299 0 7295 7296 -7297 906 -7300 0 c 0-1 --> -1 c (-b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ -b^{3, 302}_0 ∧ -p_906) -> ( b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ b^{3, 303}_0) c in CNF: c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ p_906 ∨ b^{3, 303}_2 c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ p_906 ∨ -b^{3, 303}_1 c b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ p_906 ∨ b^{3, 303}_0 c in DIMACS: 7295 7296 7297 906 7298 0 7295 7296 7297 906 -7299 0 7295 7296 7297 906 7300 0 c -1-1 --> -2 c ( b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ b^{3, 302}_0 ∧ -p_906) -> ( b^{3, 303}_2 ∧ b^{3, 303}_1 ∧ -b^{3, 303}_0) c in CNF: c -b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ p_906 ∨ b^{3, 303}_2 c -b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ p_906 ∨ b^{3, 303}_1 c -b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ p_906 ∨ -b^{3, 303}_0 c in DIMACS: -7295 7296 -7297 906 7298 0 -7295 7296 -7297 906 7299 0 -7295 7296 -7297 906 -7300 0 c -2-1 --> break c ( b^{3, 302}_2 ∧ b^{3, 302}_1 ∧ -b^{3, 302}_0 ∧ -p_906) -> break c in CNF: c -b^{3, 302}_2 ∨ -b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ p_906 ∨ break c in DIMACS: -7295 -7296 7297 906 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 302}_2 ∧ -b^{3, 302}_1 ∧ -b^{3, 302}_0 ∧ true) c in CNF: c -b^{3, 302}_2 ∨ b^{3, 302}_1 ∨ b^{3, 302}_0 ∨ false c in DIMACS: -7295 7296 7297 0 c 3 does not represent an automaton state. c -(-b^{3, 302}_2 ∧ b^{3, 302}_1 ∧ b^{3, 302}_0 ∧ true) c in CNF: c b^{3, 302}_2 ∨ -b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ false c in DIMACS: 7295 -7296 -7297 0 c -3 does not represent an automaton state. c -( b^{3, 302}_2 ∧ b^{3, 302}_1 ∧ b^{3, 302}_0 ∧ true) c in CNF: c -b^{3, 302}_2 ∨ -b^{3, 302}_1 ∨ -b^{3, 302}_0 ∨ false c in DIMACS: -7295 -7296 -7297 0 c i = 303 c -2+1 --> -1 c ( b^{3, 303}_2 ∧ b^{3, 303}_1 ∧ -b^{3, 303}_0 ∧ p_909) -> ( b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ b^{3, 304}_0) c in CNF: c -b^{3, 303}_2 ∨ -b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ -p_909 ∨ b^{3, 304}_2 c -b^{3, 303}_2 ∨ -b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ -p_909 ∨ -b^{3, 304}_1 c -b^{3, 303}_2 ∨ -b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ -p_909 ∨ b^{3, 304}_0 c in DIMACS: -7298 -7299 7300 -909 7301 0 -7298 -7299 7300 -909 -7302 0 -7298 -7299 7300 -909 7303 0 c -1+1 --> 0 c ( b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ b^{3, 303}_0 ∧ p_909) -> (-b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ -b^{3, 304}_0) c in CNF: c -b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ -p_909 ∨ -b^{3, 304}_2 c -b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ -p_909 ∨ -b^{3, 304}_1 c -b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ -p_909 ∨ -b^{3, 304}_0 c in DIMACS: -7298 7299 -7300 -909 -7301 0 -7298 7299 -7300 -909 -7302 0 -7298 7299 -7300 -909 -7303 0 c 0+1 --> 1 c (-b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ -b^{3, 303}_0 ∧ p_909) -> (-b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ b^{3, 304}_0) c in CNF: c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ -p_909 ∨ -b^{3, 304}_2 c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ -p_909 ∨ -b^{3, 304}_1 c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ -p_909 ∨ b^{3, 304}_0 c in DIMACS: 7298 7299 7300 -909 -7301 0 7298 7299 7300 -909 -7302 0 7298 7299 7300 -909 7303 0 c 1+1 --> 2 c (-b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ b^{3, 303}_0 ∧ p_909) -> (-b^{3, 304}_2 ∧ b^{3, 304}_1 ∧ -b^{3, 304}_0) c in CNF: c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ -p_909 ∨ -b^{3, 304}_2 c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ -p_909 ∨ b^{3, 304}_1 c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ -p_909 ∨ -b^{3, 304}_0 c in DIMACS: 7298 7299 -7300 -909 -7301 0 7298 7299 -7300 -909 7302 0 7298 7299 -7300 -909 -7303 0 c 2+1 --> break c (-b^{3, 303}_2 ∧ b^{3, 303}_1 ∧ -b^{3, 303}_0 ∧ p_909) -> break c in CNF: c b^{3, 303}_2 ∨ -b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ -p_909 ∨ break c in DIMACS: 7298 -7299 7300 -909 1162 0 c 2-1 --> 1 c (-b^{3, 303}_2 ∧ b^{3, 303}_1 ∧ -b^{3, 303}_0 ∧ -p_909) -> (-b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ b^{3, 304}_0) c in CNF: c b^{3, 303}_2 ∨ -b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ p_909 ∨ -b^{3, 304}_2 c b^{3, 303}_2 ∨ -b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ p_909 ∨ -b^{3, 304}_1 c b^{3, 303}_2 ∨ -b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ p_909 ∨ b^{3, 304}_0 c in DIMACS: 7298 -7299 7300 909 -7301 0 7298 -7299 7300 909 -7302 0 7298 -7299 7300 909 7303 0 c 1-1 --> 0 c (-b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ b^{3, 303}_0 ∧ -p_909) -> (-b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ -b^{3, 304}_0) c in CNF: c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ p_909 ∨ -b^{3, 304}_2 c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ p_909 ∨ -b^{3, 304}_1 c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ p_909 ∨ -b^{3, 304}_0 c in DIMACS: 7298 7299 -7300 909 -7301 0 7298 7299 -7300 909 -7302 0 7298 7299 -7300 909 -7303 0 c 0-1 --> -1 c (-b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ -b^{3, 303}_0 ∧ -p_909) -> ( b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ b^{3, 304}_0) c in CNF: c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ p_909 ∨ b^{3, 304}_2 c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ p_909 ∨ -b^{3, 304}_1 c b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ p_909 ∨ b^{3, 304}_0 c in DIMACS: 7298 7299 7300 909 7301 0 7298 7299 7300 909 -7302 0 7298 7299 7300 909 7303 0 c -1-1 --> -2 c ( b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ b^{3, 303}_0 ∧ -p_909) -> ( b^{3, 304}_2 ∧ b^{3, 304}_1 ∧ -b^{3, 304}_0) c in CNF: c -b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ p_909 ∨ b^{3, 304}_2 c -b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ p_909 ∨ b^{3, 304}_1 c -b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ p_909 ∨ -b^{3, 304}_0 c in DIMACS: -7298 7299 -7300 909 7301 0 -7298 7299 -7300 909 7302 0 -7298 7299 -7300 909 -7303 0 c -2-1 --> break c ( b^{3, 303}_2 ∧ b^{3, 303}_1 ∧ -b^{3, 303}_0 ∧ -p_909) -> break c in CNF: c -b^{3, 303}_2 ∨ -b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ p_909 ∨ break c in DIMACS: -7298 -7299 7300 909 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 303}_2 ∧ -b^{3, 303}_1 ∧ -b^{3, 303}_0 ∧ true) c in CNF: c -b^{3, 303}_2 ∨ b^{3, 303}_1 ∨ b^{3, 303}_0 ∨ false c in DIMACS: -7298 7299 7300 0 c 3 does not represent an automaton state. c -(-b^{3, 303}_2 ∧ b^{3, 303}_1 ∧ b^{3, 303}_0 ∧ true) c in CNF: c b^{3, 303}_2 ∨ -b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ false c in DIMACS: 7298 -7299 -7300 0 c -3 does not represent an automaton state. c -( b^{3, 303}_2 ∧ b^{3, 303}_1 ∧ b^{3, 303}_0 ∧ true) c in CNF: c -b^{3, 303}_2 ∨ -b^{3, 303}_1 ∨ -b^{3, 303}_0 ∨ false c in DIMACS: -7298 -7299 -7300 0 c i = 304 c -2+1 --> -1 c ( b^{3, 304}_2 ∧ b^{3, 304}_1 ∧ -b^{3, 304}_0 ∧ p_912) -> ( b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ b^{3, 305}_0) c in CNF: c -b^{3, 304}_2 ∨ -b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ -p_912 ∨ b^{3, 305}_2 c -b^{3, 304}_2 ∨ -b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ -p_912 ∨ -b^{3, 305}_1 c -b^{3, 304}_2 ∨ -b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ -p_912 ∨ b^{3, 305}_0 c in DIMACS: -7301 -7302 7303 -912 7304 0 -7301 -7302 7303 -912 -7305 0 -7301 -7302 7303 -912 7306 0 c -1+1 --> 0 c ( b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ b^{3, 304}_0 ∧ p_912) -> (-b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ -b^{3, 305}_0) c in CNF: c -b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ -p_912 ∨ -b^{3, 305}_2 c -b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ -p_912 ∨ -b^{3, 305}_1 c -b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ -p_912 ∨ -b^{3, 305}_0 c in DIMACS: -7301 7302 -7303 -912 -7304 0 -7301 7302 -7303 -912 -7305 0 -7301 7302 -7303 -912 -7306 0 c 0+1 --> 1 c (-b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ -b^{3, 304}_0 ∧ p_912) -> (-b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ b^{3, 305}_0) c in CNF: c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ -p_912 ∨ -b^{3, 305}_2 c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ -p_912 ∨ -b^{3, 305}_1 c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ -p_912 ∨ b^{3, 305}_0 c in DIMACS: 7301 7302 7303 -912 -7304 0 7301 7302 7303 -912 -7305 0 7301 7302 7303 -912 7306 0 c 1+1 --> 2 c (-b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ b^{3, 304}_0 ∧ p_912) -> (-b^{3, 305}_2 ∧ b^{3, 305}_1 ∧ -b^{3, 305}_0) c in CNF: c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ -p_912 ∨ -b^{3, 305}_2 c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ -p_912 ∨ b^{3, 305}_1 c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ -p_912 ∨ -b^{3, 305}_0 c in DIMACS: 7301 7302 -7303 -912 -7304 0 7301 7302 -7303 -912 7305 0 7301 7302 -7303 -912 -7306 0 c 2+1 --> break c (-b^{3, 304}_2 ∧ b^{3, 304}_1 ∧ -b^{3, 304}_0 ∧ p_912) -> break c in CNF: c b^{3, 304}_2 ∨ -b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ -p_912 ∨ break c in DIMACS: 7301 -7302 7303 -912 1162 0 c 2-1 --> 1 c (-b^{3, 304}_2 ∧ b^{3, 304}_1 ∧ -b^{3, 304}_0 ∧ -p_912) -> (-b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ b^{3, 305}_0) c in CNF: c b^{3, 304}_2 ∨ -b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ p_912 ∨ -b^{3, 305}_2 c b^{3, 304}_2 ∨ -b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ p_912 ∨ -b^{3, 305}_1 c b^{3, 304}_2 ∨ -b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ p_912 ∨ b^{3, 305}_0 c in DIMACS: 7301 -7302 7303 912 -7304 0 7301 -7302 7303 912 -7305 0 7301 -7302 7303 912 7306 0 c 1-1 --> 0 c (-b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ b^{3, 304}_0 ∧ -p_912) -> (-b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ -b^{3, 305}_0) c in CNF: c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ p_912 ∨ -b^{3, 305}_2 c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ p_912 ∨ -b^{3, 305}_1 c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ p_912 ∨ -b^{3, 305}_0 c in DIMACS: 7301 7302 -7303 912 -7304 0 7301 7302 -7303 912 -7305 0 7301 7302 -7303 912 -7306 0 c 0-1 --> -1 c (-b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ -b^{3, 304}_0 ∧ -p_912) -> ( b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ b^{3, 305}_0) c in CNF: c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ p_912 ∨ b^{3, 305}_2 c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ p_912 ∨ -b^{3, 305}_1 c b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ p_912 ∨ b^{3, 305}_0 c in DIMACS: 7301 7302 7303 912 7304 0 7301 7302 7303 912 -7305 0 7301 7302 7303 912 7306 0 c -1-1 --> -2 c ( b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ b^{3, 304}_0 ∧ -p_912) -> ( b^{3, 305}_2 ∧ b^{3, 305}_1 ∧ -b^{3, 305}_0) c in CNF: c -b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ p_912 ∨ b^{3, 305}_2 c -b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ p_912 ∨ b^{3, 305}_1 c -b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ p_912 ∨ -b^{3, 305}_0 c in DIMACS: -7301 7302 -7303 912 7304 0 -7301 7302 -7303 912 7305 0 -7301 7302 -7303 912 -7306 0 c -2-1 --> break c ( b^{3, 304}_2 ∧ b^{3, 304}_1 ∧ -b^{3, 304}_0 ∧ -p_912) -> break c in CNF: c -b^{3, 304}_2 ∨ -b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ p_912 ∨ break c in DIMACS: -7301 -7302 7303 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 304}_2 ∧ -b^{3, 304}_1 ∧ -b^{3, 304}_0 ∧ true) c in CNF: c -b^{3, 304}_2 ∨ b^{3, 304}_1 ∨ b^{3, 304}_0 ∨ false c in DIMACS: -7301 7302 7303 0 c 3 does not represent an automaton state. c -(-b^{3, 304}_2 ∧ b^{3, 304}_1 ∧ b^{3, 304}_0 ∧ true) c in CNF: c b^{3, 304}_2 ∨ -b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ false c in DIMACS: 7301 -7302 -7303 0 c -3 does not represent an automaton state. c -( b^{3, 304}_2 ∧ b^{3, 304}_1 ∧ b^{3, 304}_0 ∧ true) c in CNF: c -b^{3, 304}_2 ∨ -b^{3, 304}_1 ∨ -b^{3, 304}_0 ∨ false c in DIMACS: -7301 -7302 -7303 0 c i = 305 c -2+1 --> -1 c ( b^{3, 305}_2 ∧ b^{3, 305}_1 ∧ -b^{3, 305}_0 ∧ p_915) -> ( b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ b^{3, 306}_0) c in CNF: c -b^{3, 305}_2 ∨ -b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ -p_915 ∨ b^{3, 306}_2 c -b^{3, 305}_2 ∨ -b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ -p_915 ∨ -b^{3, 306}_1 c -b^{3, 305}_2 ∨ -b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ -p_915 ∨ b^{3, 306}_0 c in DIMACS: -7304 -7305 7306 -915 7307 0 -7304 -7305 7306 -915 -7308 0 -7304 -7305 7306 -915 7309 0 c -1+1 --> 0 c ( b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ b^{3, 305}_0 ∧ p_915) -> (-b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ -b^{3, 306}_0) c in CNF: c -b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ -p_915 ∨ -b^{3, 306}_2 c -b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ -p_915 ∨ -b^{3, 306}_1 c -b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ -p_915 ∨ -b^{3, 306}_0 c in DIMACS: -7304 7305 -7306 -915 -7307 0 -7304 7305 -7306 -915 -7308 0 -7304 7305 -7306 -915 -7309 0 c 0+1 --> 1 c (-b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ -b^{3, 305}_0 ∧ p_915) -> (-b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ b^{3, 306}_0) c in CNF: c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ -p_915 ∨ -b^{3, 306}_2 c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ -p_915 ∨ -b^{3, 306}_1 c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ -p_915 ∨ b^{3, 306}_0 c in DIMACS: 7304 7305 7306 -915 -7307 0 7304 7305 7306 -915 -7308 0 7304 7305 7306 -915 7309 0 c 1+1 --> 2 c (-b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ b^{3, 305}_0 ∧ p_915) -> (-b^{3, 306}_2 ∧ b^{3, 306}_1 ∧ -b^{3, 306}_0) c in CNF: c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ -p_915 ∨ -b^{3, 306}_2 c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ -p_915 ∨ b^{3, 306}_1 c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ -p_915 ∨ -b^{3, 306}_0 c in DIMACS: 7304 7305 -7306 -915 -7307 0 7304 7305 -7306 -915 7308 0 7304 7305 -7306 -915 -7309 0 c 2+1 --> break c (-b^{3, 305}_2 ∧ b^{3, 305}_1 ∧ -b^{3, 305}_0 ∧ p_915) -> break c in CNF: c b^{3, 305}_2 ∨ -b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ -p_915 ∨ break c in DIMACS: 7304 -7305 7306 -915 1162 0 c 2-1 --> 1 c (-b^{3, 305}_2 ∧ b^{3, 305}_1 ∧ -b^{3, 305}_0 ∧ -p_915) -> (-b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ b^{3, 306}_0) c in CNF: c b^{3, 305}_2 ∨ -b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ p_915 ∨ -b^{3, 306}_2 c b^{3, 305}_2 ∨ -b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ p_915 ∨ -b^{3, 306}_1 c b^{3, 305}_2 ∨ -b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ p_915 ∨ b^{3, 306}_0 c in DIMACS: 7304 -7305 7306 915 -7307 0 7304 -7305 7306 915 -7308 0 7304 -7305 7306 915 7309 0 c 1-1 --> 0 c (-b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ b^{3, 305}_0 ∧ -p_915) -> (-b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ -b^{3, 306}_0) c in CNF: c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ p_915 ∨ -b^{3, 306}_2 c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ p_915 ∨ -b^{3, 306}_1 c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ p_915 ∨ -b^{3, 306}_0 c in DIMACS: 7304 7305 -7306 915 -7307 0 7304 7305 -7306 915 -7308 0 7304 7305 -7306 915 -7309 0 c 0-1 --> -1 c (-b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ -b^{3, 305}_0 ∧ -p_915) -> ( b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ b^{3, 306}_0) c in CNF: c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ p_915 ∨ b^{3, 306}_2 c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ p_915 ∨ -b^{3, 306}_1 c b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ p_915 ∨ b^{3, 306}_0 c in DIMACS: 7304 7305 7306 915 7307 0 7304 7305 7306 915 -7308 0 7304 7305 7306 915 7309 0 c -1-1 --> -2 c ( b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ b^{3, 305}_0 ∧ -p_915) -> ( b^{3, 306}_2 ∧ b^{3, 306}_1 ∧ -b^{3, 306}_0) c in CNF: c -b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ p_915 ∨ b^{3, 306}_2 c -b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ p_915 ∨ b^{3, 306}_1 c -b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ p_915 ∨ -b^{3, 306}_0 c in DIMACS: -7304 7305 -7306 915 7307 0 -7304 7305 -7306 915 7308 0 -7304 7305 -7306 915 -7309 0 c -2-1 --> break c ( b^{3, 305}_2 ∧ b^{3, 305}_1 ∧ -b^{3, 305}_0 ∧ -p_915) -> break c in CNF: c -b^{3, 305}_2 ∨ -b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ p_915 ∨ break c in DIMACS: -7304 -7305 7306 915 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 305}_2 ∧ -b^{3, 305}_1 ∧ -b^{3, 305}_0 ∧ true) c in CNF: c -b^{3, 305}_2 ∨ b^{3, 305}_1 ∨ b^{3, 305}_0 ∨ false c in DIMACS: -7304 7305 7306 0 c 3 does not represent an automaton state. c -(-b^{3, 305}_2 ∧ b^{3, 305}_1 ∧ b^{3, 305}_0 ∧ true) c in CNF: c b^{3, 305}_2 ∨ -b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ false c in DIMACS: 7304 -7305 -7306 0 c -3 does not represent an automaton state. c -( b^{3, 305}_2 ∧ b^{3, 305}_1 ∧ b^{3, 305}_0 ∧ true) c in CNF: c -b^{3, 305}_2 ∨ -b^{3, 305}_1 ∨ -b^{3, 305}_0 ∨ false c in DIMACS: -7304 -7305 -7306 0 c i = 306 c -2+1 --> -1 c ( b^{3, 306}_2 ∧ b^{3, 306}_1 ∧ -b^{3, 306}_0 ∧ p_918) -> ( b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ b^{3, 307}_0) c in CNF: c -b^{3, 306}_2 ∨ -b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ -p_918 ∨ b^{3, 307}_2 c -b^{3, 306}_2 ∨ -b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ -p_918 ∨ -b^{3, 307}_1 c -b^{3, 306}_2 ∨ -b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ -p_918 ∨ b^{3, 307}_0 c in DIMACS: -7307 -7308 7309 -918 7310 0 -7307 -7308 7309 -918 -7311 0 -7307 -7308 7309 -918 7312 0 c -1+1 --> 0 c ( b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ b^{3, 306}_0 ∧ p_918) -> (-b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ -b^{3, 307}_0) c in CNF: c -b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ -p_918 ∨ -b^{3, 307}_2 c -b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ -p_918 ∨ -b^{3, 307}_1 c -b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ -p_918 ∨ -b^{3, 307}_0 c in DIMACS: -7307 7308 -7309 -918 -7310 0 -7307 7308 -7309 -918 -7311 0 -7307 7308 -7309 -918 -7312 0 c 0+1 --> 1 c (-b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ -b^{3, 306}_0 ∧ p_918) -> (-b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ b^{3, 307}_0) c in CNF: c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ -p_918 ∨ -b^{3, 307}_2 c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ -p_918 ∨ -b^{3, 307}_1 c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ -p_918 ∨ b^{3, 307}_0 c in DIMACS: 7307 7308 7309 -918 -7310 0 7307 7308 7309 -918 -7311 0 7307 7308 7309 -918 7312 0 c 1+1 --> 2 c (-b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ b^{3, 306}_0 ∧ p_918) -> (-b^{3, 307}_2 ∧ b^{3, 307}_1 ∧ -b^{3, 307}_0) c in CNF: c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ -p_918 ∨ -b^{3, 307}_2 c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ -p_918 ∨ b^{3, 307}_1 c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ -p_918 ∨ -b^{3, 307}_0 c in DIMACS: 7307 7308 -7309 -918 -7310 0 7307 7308 -7309 -918 7311 0 7307 7308 -7309 -918 -7312 0 c 2+1 --> break c (-b^{3, 306}_2 ∧ b^{3, 306}_1 ∧ -b^{3, 306}_0 ∧ p_918) -> break c in CNF: c b^{3, 306}_2 ∨ -b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ -p_918 ∨ break c in DIMACS: 7307 -7308 7309 -918 1162 0 c 2-1 --> 1 c (-b^{3, 306}_2 ∧ b^{3, 306}_1 ∧ -b^{3, 306}_0 ∧ -p_918) -> (-b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ b^{3, 307}_0) c in CNF: c b^{3, 306}_2 ∨ -b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ p_918 ∨ -b^{3, 307}_2 c b^{3, 306}_2 ∨ -b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ p_918 ∨ -b^{3, 307}_1 c b^{3, 306}_2 ∨ -b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ p_918 ∨ b^{3, 307}_0 c in DIMACS: 7307 -7308 7309 918 -7310 0 7307 -7308 7309 918 -7311 0 7307 -7308 7309 918 7312 0 c 1-1 --> 0 c (-b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ b^{3, 306}_0 ∧ -p_918) -> (-b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ -b^{3, 307}_0) c in CNF: c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ p_918 ∨ -b^{3, 307}_2 c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ p_918 ∨ -b^{3, 307}_1 c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ p_918 ∨ -b^{3, 307}_0 c in DIMACS: 7307 7308 -7309 918 -7310 0 7307 7308 -7309 918 -7311 0 7307 7308 -7309 918 -7312 0 c 0-1 --> -1 c (-b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ -b^{3, 306}_0 ∧ -p_918) -> ( b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ b^{3, 307}_0) c in CNF: c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ p_918 ∨ b^{3, 307}_2 c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ p_918 ∨ -b^{3, 307}_1 c b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ p_918 ∨ b^{3, 307}_0 c in DIMACS: 7307 7308 7309 918 7310 0 7307 7308 7309 918 -7311 0 7307 7308 7309 918 7312 0 c -1-1 --> -2 c ( b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ b^{3, 306}_0 ∧ -p_918) -> ( b^{3, 307}_2 ∧ b^{3, 307}_1 ∧ -b^{3, 307}_0) c in CNF: c -b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ p_918 ∨ b^{3, 307}_2 c -b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ p_918 ∨ b^{3, 307}_1 c -b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ p_918 ∨ -b^{3, 307}_0 c in DIMACS: -7307 7308 -7309 918 7310 0 -7307 7308 -7309 918 7311 0 -7307 7308 -7309 918 -7312 0 c -2-1 --> break c ( b^{3, 306}_2 ∧ b^{3, 306}_1 ∧ -b^{3, 306}_0 ∧ -p_918) -> break c in CNF: c -b^{3, 306}_2 ∨ -b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ p_918 ∨ break c in DIMACS: -7307 -7308 7309 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 306}_2 ∧ -b^{3, 306}_1 ∧ -b^{3, 306}_0 ∧ true) c in CNF: c -b^{3, 306}_2 ∨ b^{3, 306}_1 ∨ b^{3, 306}_0 ∨ false c in DIMACS: -7307 7308 7309 0 c 3 does not represent an automaton state. c -(-b^{3, 306}_2 ∧ b^{3, 306}_1 ∧ b^{3, 306}_0 ∧ true) c in CNF: c b^{3, 306}_2 ∨ -b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ false c in DIMACS: 7307 -7308 -7309 0 c -3 does not represent an automaton state. c -( b^{3, 306}_2 ∧ b^{3, 306}_1 ∧ b^{3, 306}_0 ∧ true) c in CNF: c -b^{3, 306}_2 ∨ -b^{3, 306}_1 ∨ -b^{3, 306}_0 ∨ false c in DIMACS: -7307 -7308 -7309 0 c i = 307 c -2+1 --> -1 c ( b^{3, 307}_2 ∧ b^{3, 307}_1 ∧ -b^{3, 307}_0 ∧ p_921) -> ( b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ b^{3, 308}_0) c in CNF: c -b^{3, 307}_2 ∨ -b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ -p_921 ∨ b^{3, 308}_2 c -b^{3, 307}_2 ∨ -b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ -p_921 ∨ -b^{3, 308}_1 c -b^{3, 307}_2 ∨ -b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ -p_921 ∨ b^{3, 308}_0 c in DIMACS: -7310 -7311 7312 -921 7313 0 -7310 -7311 7312 -921 -7314 0 -7310 -7311 7312 -921 7315 0 c -1+1 --> 0 c ( b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ b^{3, 307}_0 ∧ p_921) -> (-b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ -b^{3, 308}_0) c in CNF: c -b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ -p_921 ∨ -b^{3, 308}_2 c -b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ -p_921 ∨ -b^{3, 308}_1 c -b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ -p_921 ∨ -b^{3, 308}_0 c in DIMACS: -7310 7311 -7312 -921 -7313 0 -7310 7311 -7312 -921 -7314 0 -7310 7311 -7312 -921 -7315 0 c 0+1 --> 1 c (-b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ -b^{3, 307}_0 ∧ p_921) -> (-b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ b^{3, 308}_0) c in CNF: c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ -p_921 ∨ -b^{3, 308}_2 c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ -p_921 ∨ -b^{3, 308}_1 c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ -p_921 ∨ b^{3, 308}_0 c in DIMACS: 7310 7311 7312 -921 -7313 0 7310 7311 7312 -921 -7314 0 7310 7311 7312 -921 7315 0 c 1+1 --> 2 c (-b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ b^{3, 307}_0 ∧ p_921) -> (-b^{3, 308}_2 ∧ b^{3, 308}_1 ∧ -b^{3, 308}_0) c in CNF: c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ -p_921 ∨ -b^{3, 308}_2 c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ -p_921 ∨ b^{3, 308}_1 c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ -p_921 ∨ -b^{3, 308}_0 c in DIMACS: 7310 7311 -7312 -921 -7313 0 7310 7311 -7312 -921 7314 0 7310 7311 -7312 -921 -7315 0 c 2+1 --> break c (-b^{3, 307}_2 ∧ b^{3, 307}_1 ∧ -b^{3, 307}_0 ∧ p_921) -> break c in CNF: c b^{3, 307}_2 ∨ -b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ -p_921 ∨ break c in DIMACS: 7310 -7311 7312 -921 1162 0 c 2-1 --> 1 c (-b^{3, 307}_2 ∧ b^{3, 307}_1 ∧ -b^{3, 307}_0 ∧ -p_921) -> (-b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ b^{3, 308}_0) c in CNF: c b^{3, 307}_2 ∨ -b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ p_921 ∨ -b^{3, 308}_2 c b^{3, 307}_2 ∨ -b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ p_921 ∨ -b^{3, 308}_1 c b^{3, 307}_2 ∨ -b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ p_921 ∨ b^{3, 308}_0 c in DIMACS: 7310 -7311 7312 921 -7313 0 7310 -7311 7312 921 -7314 0 7310 -7311 7312 921 7315 0 c 1-1 --> 0 c (-b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ b^{3, 307}_0 ∧ -p_921) -> (-b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ -b^{3, 308}_0) c in CNF: c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ p_921 ∨ -b^{3, 308}_2 c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ p_921 ∨ -b^{3, 308}_1 c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ p_921 ∨ -b^{3, 308}_0 c in DIMACS: 7310 7311 -7312 921 -7313 0 7310 7311 -7312 921 -7314 0 7310 7311 -7312 921 -7315 0 c 0-1 --> -1 c (-b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ -b^{3, 307}_0 ∧ -p_921) -> ( b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ b^{3, 308}_0) c in CNF: c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ p_921 ∨ b^{3, 308}_2 c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ p_921 ∨ -b^{3, 308}_1 c b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ p_921 ∨ b^{3, 308}_0 c in DIMACS: 7310 7311 7312 921 7313 0 7310 7311 7312 921 -7314 0 7310 7311 7312 921 7315 0 c -1-1 --> -2 c ( b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ b^{3, 307}_0 ∧ -p_921) -> ( b^{3, 308}_2 ∧ b^{3, 308}_1 ∧ -b^{3, 308}_0) c in CNF: c -b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ p_921 ∨ b^{3, 308}_2 c -b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ p_921 ∨ b^{3, 308}_1 c -b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ p_921 ∨ -b^{3, 308}_0 c in DIMACS: -7310 7311 -7312 921 7313 0 -7310 7311 -7312 921 7314 0 -7310 7311 -7312 921 -7315 0 c -2-1 --> break c ( b^{3, 307}_2 ∧ b^{3, 307}_1 ∧ -b^{3, 307}_0 ∧ -p_921) -> break c in CNF: c -b^{3, 307}_2 ∨ -b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ p_921 ∨ break c in DIMACS: -7310 -7311 7312 921 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 307}_2 ∧ -b^{3, 307}_1 ∧ -b^{3, 307}_0 ∧ true) c in CNF: c -b^{3, 307}_2 ∨ b^{3, 307}_1 ∨ b^{3, 307}_0 ∨ false c in DIMACS: -7310 7311 7312 0 c 3 does not represent an automaton state. c -(-b^{3, 307}_2 ∧ b^{3, 307}_1 ∧ b^{3, 307}_0 ∧ true) c in CNF: c b^{3, 307}_2 ∨ -b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ false c in DIMACS: 7310 -7311 -7312 0 c -3 does not represent an automaton state. c -( b^{3, 307}_2 ∧ b^{3, 307}_1 ∧ b^{3, 307}_0 ∧ true) c in CNF: c -b^{3, 307}_2 ∨ -b^{3, 307}_1 ∨ -b^{3, 307}_0 ∨ false c in DIMACS: -7310 -7311 -7312 0 c i = 308 c -2+1 --> -1 c ( b^{3, 308}_2 ∧ b^{3, 308}_1 ∧ -b^{3, 308}_0 ∧ p_924) -> ( b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ b^{3, 309}_0) c in CNF: c -b^{3, 308}_2 ∨ -b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ -p_924 ∨ b^{3, 309}_2 c -b^{3, 308}_2 ∨ -b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ -p_924 ∨ -b^{3, 309}_1 c -b^{3, 308}_2 ∨ -b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ -p_924 ∨ b^{3, 309}_0 c in DIMACS: -7313 -7314 7315 -924 7316 0 -7313 -7314 7315 -924 -7317 0 -7313 -7314 7315 -924 7318 0 c -1+1 --> 0 c ( b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ b^{3, 308}_0 ∧ p_924) -> (-b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ -b^{3, 309}_0) c in CNF: c -b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ -p_924 ∨ -b^{3, 309}_2 c -b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ -p_924 ∨ -b^{3, 309}_1 c -b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ -p_924 ∨ -b^{3, 309}_0 c in DIMACS: -7313 7314 -7315 -924 -7316 0 -7313 7314 -7315 -924 -7317 0 -7313 7314 -7315 -924 -7318 0 c 0+1 --> 1 c (-b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ -b^{3, 308}_0 ∧ p_924) -> (-b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ b^{3, 309}_0) c in CNF: c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ -p_924 ∨ -b^{3, 309}_2 c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ -p_924 ∨ -b^{3, 309}_1 c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ -p_924 ∨ b^{3, 309}_0 c in DIMACS: 7313 7314 7315 -924 -7316 0 7313 7314 7315 -924 -7317 0 7313 7314 7315 -924 7318 0 c 1+1 --> 2 c (-b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ b^{3, 308}_0 ∧ p_924) -> (-b^{3, 309}_2 ∧ b^{3, 309}_1 ∧ -b^{3, 309}_0) c in CNF: c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ -p_924 ∨ -b^{3, 309}_2 c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ -p_924 ∨ b^{3, 309}_1 c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ -p_924 ∨ -b^{3, 309}_0 c in DIMACS: 7313 7314 -7315 -924 -7316 0 7313 7314 -7315 -924 7317 0 7313 7314 -7315 -924 -7318 0 c 2+1 --> break c (-b^{3, 308}_2 ∧ b^{3, 308}_1 ∧ -b^{3, 308}_0 ∧ p_924) -> break c in CNF: c b^{3, 308}_2 ∨ -b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ -p_924 ∨ break c in DIMACS: 7313 -7314 7315 -924 1162 0 c 2-1 --> 1 c (-b^{3, 308}_2 ∧ b^{3, 308}_1 ∧ -b^{3, 308}_0 ∧ -p_924) -> (-b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ b^{3, 309}_0) c in CNF: c b^{3, 308}_2 ∨ -b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ p_924 ∨ -b^{3, 309}_2 c b^{3, 308}_2 ∨ -b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ p_924 ∨ -b^{3, 309}_1 c b^{3, 308}_2 ∨ -b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ p_924 ∨ b^{3, 309}_0 c in DIMACS: 7313 -7314 7315 924 -7316 0 7313 -7314 7315 924 -7317 0 7313 -7314 7315 924 7318 0 c 1-1 --> 0 c (-b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ b^{3, 308}_0 ∧ -p_924) -> (-b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ -b^{3, 309}_0) c in CNF: c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ p_924 ∨ -b^{3, 309}_2 c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ p_924 ∨ -b^{3, 309}_1 c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ p_924 ∨ -b^{3, 309}_0 c in DIMACS: 7313 7314 -7315 924 -7316 0 7313 7314 -7315 924 -7317 0 7313 7314 -7315 924 -7318 0 c 0-1 --> -1 c (-b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ -b^{3, 308}_0 ∧ -p_924) -> ( b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ b^{3, 309}_0) c in CNF: c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ p_924 ∨ b^{3, 309}_2 c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ p_924 ∨ -b^{3, 309}_1 c b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ p_924 ∨ b^{3, 309}_0 c in DIMACS: 7313 7314 7315 924 7316 0 7313 7314 7315 924 -7317 0 7313 7314 7315 924 7318 0 c -1-1 --> -2 c ( b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ b^{3, 308}_0 ∧ -p_924) -> ( b^{3, 309}_2 ∧ b^{3, 309}_1 ∧ -b^{3, 309}_0) c in CNF: c -b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ p_924 ∨ b^{3, 309}_2 c -b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ p_924 ∨ b^{3, 309}_1 c -b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ p_924 ∨ -b^{3, 309}_0 c in DIMACS: -7313 7314 -7315 924 7316 0 -7313 7314 -7315 924 7317 0 -7313 7314 -7315 924 -7318 0 c -2-1 --> break c ( b^{3, 308}_2 ∧ b^{3, 308}_1 ∧ -b^{3, 308}_0 ∧ -p_924) -> break c in CNF: c -b^{3, 308}_2 ∨ -b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ p_924 ∨ break c in DIMACS: -7313 -7314 7315 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 308}_2 ∧ -b^{3, 308}_1 ∧ -b^{3, 308}_0 ∧ true) c in CNF: c -b^{3, 308}_2 ∨ b^{3, 308}_1 ∨ b^{3, 308}_0 ∨ false c in DIMACS: -7313 7314 7315 0 c 3 does not represent an automaton state. c -(-b^{3, 308}_2 ∧ b^{3, 308}_1 ∧ b^{3, 308}_0 ∧ true) c in CNF: c b^{3, 308}_2 ∨ -b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ false c in DIMACS: 7313 -7314 -7315 0 c -3 does not represent an automaton state. c -( b^{3, 308}_2 ∧ b^{3, 308}_1 ∧ b^{3, 308}_0 ∧ true) c in CNF: c -b^{3, 308}_2 ∨ -b^{3, 308}_1 ∨ -b^{3, 308}_0 ∨ false c in DIMACS: -7313 -7314 -7315 0 c i = 309 c -2+1 --> -1 c ( b^{3, 309}_2 ∧ b^{3, 309}_1 ∧ -b^{3, 309}_0 ∧ p_927) -> ( b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ b^{3, 310}_0) c in CNF: c -b^{3, 309}_2 ∨ -b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ -p_927 ∨ b^{3, 310}_2 c -b^{3, 309}_2 ∨ -b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ -p_927 ∨ -b^{3, 310}_1 c -b^{3, 309}_2 ∨ -b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ -p_927 ∨ b^{3, 310}_0 c in DIMACS: -7316 -7317 7318 -927 7319 0 -7316 -7317 7318 -927 -7320 0 -7316 -7317 7318 -927 7321 0 c -1+1 --> 0 c ( b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ b^{3, 309}_0 ∧ p_927) -> (-b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ -b^{3, 310}_0) c in CNF: c -b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ -p_927 ∨ -b^{3, 310}_2 c -b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ -p_927 ∨ -b^{3, 310}_1 c -b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ -p_927 ∨ -b^{3, 310}_0 c in DIMACS: -7316 7317 -7318 -927 -7319 0 -7316 7317 -7318 -927 -7320 0 -7316 7317 -7318 -927 -7321 0 c 0+1 --> 1 c (-b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ -b^{3, 309}_0 ∧ p_927) -> (-b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ b^{3, 310}_0) c in CNF: c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ -p_927 ∨ -b^{3, 310}_2 c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ -p_927 ∨ -b^{3, 310}_1 c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ -p_927 ∨ b^{3, 310}_0 c in DIMACS: 7316 7317 7318 -927 -7319 0 7316 7317 7318 -927 -7320 0 7316 7317 7318 -927 7321 0 c 1+1 --> 2 c (-b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ b^{3, 309}_0 ∧ p_927) -> (-b^{3, 310}_2 ∧ b^{3, 310}_1 ∧ -b^{3, 310}_0) c in CNF: c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ -p_927 ∨ -b^{3, 310}_2 c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ -p_927 ∨ b^{3, 310}_1 c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ -p_927 ∨ -b^{3, 310}_0 c in DIMACS: 7316 7317 -7318 -927 -7319 0 7316 7317 -7318 -927 7320 0 7316 7317 -7318 -927 -7321 0 c 2+1 --> break c (-b^{3, 309}_2 ∧ b^{3, 309}_1 ∧ -b^{3, 309}_0 ∧ p_927) -> break c in CNF: c b^{3, 309}_2 ∨ -b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ -p_927 ∨ break c in DIMACS: 7316 -7317 7318 -927 1162 0 c 2-1 --> 1 c (-b^{3, 309}_2 ∧ b^{3, 309}_1 ∧ -b^{3, 309}_0 ∧ -p_927) -> (-b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ b^{3, 310}_0) c in CNF: c b^{3, 309}_2 ∨ -b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ p_927 ∨ -b^{3, 310}_2 c b^{3, 309}_2 ∨ -b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ p_927 ∨ -b^{3, 310}_1 c b^{3, 309}_2 ∨ -b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ p_927 ∨ b^{3, 310}_0 c in DIMACS: 7316 -7317 7318 927 -7319 0 7316 -7317 7318 927 -7320 0 7316 -7317 7318 927 7321 0 c 1-1 --> 0 c (-b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ b^{3, 309}_0 ∧ -p_927) -> (-b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ -b^{3, 310}_0) c in CNF: c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ p_927 ∨ -b^{3, 310}_2 c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ p_927 ∨ -b^{3, 310}_1 c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ p_927 ∨ -b^{3, 310}_0 c in DIMACS: 7316 7317 -7318 927 -7319 0 7316 7317 -7318 927 -7320 0 7316 7317 -7318 927 -7321 0 c 0-1 --> -1 c (-b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ -b^{3, 309}_0 ∧ -p_927) -> ( b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ b^{3, 310}_0) c in CNF: c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ p_927 ∨ b^{3, 310}_2 c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ p_927 ∨ -b^{3, 310}_1 c b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ p_927 ∨ b^{3, 310}_0 c in DIMACS: 7316 7317 7318 927 7319 0 7316 7317 7318 927 -7320 0 7316 7317 7318 927 7321 0 c -1-1 --> -2 c ( b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ b^{3, 309}_0 ∧ -p_927) -> ( b^{3, 310}_2 ∧ b^{3, 310}_1 ∧ -b^{3, 310}_0) c in CNF: c -b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ p_927 ∨ b^{3, 310}_2 c -b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ p_927 ∨ b^{3, 310}_1 c -b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ p_927 ∨ -b^{3, 310}_0 c in DIMACS: -7316 7317 -7318 927 7319 0 -7316 7317 -7318 927 7320 0 -7316 7317 -7318 927 -7321 0 c -2-1 --> break c ( b^{3, 309}_2 ∧ b^{3, 309}_1 ∧ -b^{3, 309}_0 ∧ -p_927) -> break c in CNF: c -b^{3, 309}_2 ∨ -b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ p_927 ∨ break c in DIMACS: -7316 -7317 7318 927 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 309}_2 ∧ -b^{3, 309}_1 ∧ -b^{3, 309}_0 ∧ true) c in CNF: c -b^{3, 309}_2 ∨ b^{3, 309}_1 ∨ b^{3, 309}_0 ∨ false c in DIMACS: -7316 7317 7318 0 c 3 does not represent an automaton state. c -(-b^{3, 309}_2 ∧ b^{3, 309}_1 ∧ b^{3, 309}_0 ∧ true) c in CNF: c b^{3, 309}_2 ∨ -b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ false c in DIMACS: 7316 -7317 -7318 0 c -3 does not represent an automaton state. c -( b^{3, 309}_2 ∧ b^{3, 309}_1 ∧ b^{3, 309}_0 ∧ true) c in CNF: c -b^{3, 309}_2 ∨ -b^{3, 309}_1 ∨ -b^{3, 309}_0 ∨ false c in DIMACS: -7316 -7317 -7318 0 c i = 310 c -2+1 --> -1 c ( b^{3, 310}_2 ∧ b^{3, 310}_1 ∧ -b^{3, 310}_0 ∧ p_930) -> ( b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ b^{3, 311}_0) c in CNF: c -b^{3, 310}_2 ∨ -b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ -p_930 ∨ b^{3, 311}_2 c -b^{3, 310}_2 ∨ -b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ -p_930 ∨ -b^{3, 311}_1 c -b^{3, 310}_2 ∨ -b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ -p_930 ∨ b^{3, 311}_0 c in DIMACS: -7319 -7320 7321 -930 7322 0 -7319 -7320 7321 -930 -7323 0 -7319 -7320 7321 -930 7324 0 c -1+1 --> 0 c ( b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ b^{3, 310}_0 ∧ p_930) -> (-b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ -b^{3, 311}_0) c in CNF: c -b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ -p_930 ∨ -b^{3, 311}_2 c -b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ -p_930 ∨ -b^{3, 311}_1 c -b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ -p_930 ∨ -b^{3, 311}_0 c in DIMACS: -7319 7320 -7321 -930 -7322 0 -7319 7320 -7321 -930 -7323 0 -7319 7320 -7321 -930 -7324 0 c 0+1 --> 1 c (-b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ -b^{3, 310}_0 ∧ p_930) -> (-b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ b^{3, 311}_0) c in CNF: c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ -p_930 ∨ -b^{3, 311}_2 c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ -p_930 ∨ -b^{3, 311}_1 c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ -p_930 ∨ b^{3, 311}_0 c in DIMACS: 7319 7320 7321 -930 -7322 0 7319 7320 7321 -930 -7323 0 7319 7320 7321 -930 7324 0 c 1+1 --> 2 c (-b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ b^{3, 310}_0 ∧ p_930) -> (-b^{3, 311}_2 ∧ b^{3, 311}_1 ∧ -b^{3, 311}_0) c in CNF: c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ -p_930 ∨ -b^{3, 311}_2 c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ -p_930 ∨ b^{3, 311}_1 c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ -p_930 ∨ -b^{3, 311}_0 c in DIMACS: 7319 7320 -7321 -930 -7322 0 7319 7320 -7321 -930 7323 0 7319 7320 -7321 -930 -7324 0 c 2+1 --> break c (-b^{3, 310}_2 ∧ b^{3, 310}_1 ∧ -b^{3, 310}_0 ∧ p_930) -> break c in CNF: c b^{3, 310}_2 ∨ -b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ -p_930 ∨ break c in DIMACS: 7319 -7320 7321 -930 1162 0 c 2-1 --> 1 c (-b^{3, 310}_2 ∧ b^{3, 310}_1 ∧ -b^{3, 310}_0 ∧ -p_930) -> (-b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ b^{3, 311}_0) c in CNF: c b^{3, 310}_2 ∨ -b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ p_930 ∨ -b^{3, 311}_2 c b^{3, 310}_2 ∨ -b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ p_930 ∨ -b^{3, 311}_1 c b^{3, 310}_2 ∨ -b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ p_930 ∨ b^{3, 311}_0 c in DIMACS: 7319 -7320 7321 930 -7322 0 7319 -7320 7321 930 -7323 0 7319 -7320 7321 930 7324 0 c 1-1 --> 0 c (-b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ b^{3, 310}_0 ∧ -p_930) -> (-b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ -b^{3, 311}_0) c in CNF: c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ p_930 ∨ -b^{3, 311}_2 c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ p_930 ∨ -b^{3, 311}_1 c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ p_930 ∨ -b^{3, 311}_0 c in DIMACS: 7319 7320 -7321 930 -7322 0 7319 7320 -7321 930 -7323 0 7319 7320 -7321 930 -7324 0 c 0-1 --> -1 c (-b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ -b^{3, 310}_0 ∧ -p_930) -> ( b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ b^{3, 311}_0) c in CNF: c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ p_930 ∨ b^{3, 311}_2 c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ p_930 ∨ -b^{3, 311}_1 c b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ p_930 ∨ b^{3, 311}_0 c in DIMACS: 7319 7320 7321 930 7322 0 7319 7320 7321 930 -7323 0 7319 7320 7321 930 7324 0 c -1-1 --> -2 c ( b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ b^{3, 310}_0 ∧ -p_930) -> ( b^{3, 311}_2 ∧ b^{3, 311}_1 ∧ -b^{3, 311}_0) c in CNF: c -b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ p_930 ∨ b^{3, 311}_2 c -b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ p_930 ∨ b^{3, 311}_1 c -b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ p_930 ∨ -b^{3, 311}_0 c in DIMACS: -7319 7320 -7321 930 7322 0 -7319 7320 -7321 930 7323 0 -7319 7320 -7321 930 -7324 0 c -2-1 --> break c ( b^{3, 310}_2 ∧ b^{3, 310}_1 ∧ -b^{3, 310}_0 ∧ -p_930) -> break c in CNF: c -b^{3, 310}_2 ∨ -b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ p_930 ∨ break c in DIMACS: -7319 -7320 7321 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 310}_2 ∧ -b^{3, 310}_1 ∧ -b^{3, 310}_0 ∧ true) c in CNF: c -b^{3, 310}_2 ∨ b^{3, 310}_1 ∨ b^{3, 310}_0 ∨ false c in DIMACS: -7319 7320 7321 0 c 3 does not represent an automaton state. c -(-b^{3, 310}_2 ∧ b^{3, 310}_1 ∧ b^{3, 310}_0 ∧ true) c in CNF: c b^{3, 310}_2 ∨ -b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ false c in DIMACS: 7319 -7320 -7321 0 c -3 does not represent an automaton state. c -( b^{3, 310}_2 ∧ b^{3, 310}_1 ∧ b^{3, 310}_0 ∧ true) c in CNF: c -b^{3, 310}_2 ∨ -b^{3, 310}_1 ∨ -b^{3, 310}_0 ∨ false c in DIMACS: -7319 -7320 -7321 0 c i = 311 c -2+1 --> -1 c ( b^{3, 311}_2 ∧ b^{3, 311}_1 ∧ -b^{3, 311}_0 ∧ p_933) -> ( b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ b^{3, 312}_0) c in CNF: c -b^{3, 311}_2 ∨ -b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ -p_933 ∨ b^{3, 312}_2 c -b^{3, 311}_2 ∨ -b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ -p_933 ∨ -b^{3, 312}_1 c -b^{3, 311}_2 ∨ -b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ -p_933 ∨ b^{3, 312}_0 c in DIMACS: -7322 -7323 7324 -933 7325 0 -7322 -7323 7324 -933 -7326 0 -7322 -7323 7324 -933 7327 0 c -1+1 --> 0 c ( b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ b^{3, 311}_0 ∧ p_933) -> (-b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ -b^{3, 312}_0) c in CNF: c -b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ -p_933 ∨ -b^{3, 312}_2 c -b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ -p_933 ∨ -b^{3, 312}_1 c -b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ -p_933 ∨ -b^{3, 312}_0 c in DIMACS: -7322 7323 -7324 -933 -7325 0 -7322 7323 -7324 -933 -7326 0 -7322 7323 -7324 -933 -7327 0 c 0+1 --> 1 c (-b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ -b^{3, 311}_0 ∧ p_933) -> (-b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ b^{3, 312}_0) c in CNF: c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ -p_933 ∨ -b^{3, 312}_2 c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ -p_933 ∨ -b^{3, 312}_1 c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ -p_933 ∨ b^{3, 312}_0 c in DIMACS: 7322 7323 7324 -933 -7325 0 7322 7323 7324 -933 -7326 0 7322 7323 7324 -933 7327 0 c 1+1 --> 2 c (-b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ b^{3, 311}_0 ∧ p_933) -> (-b^{3, 312}_2 ∧ b^{3, 312}_1 ∧ -b^{3, 312}_0) c in CNF: c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ -p_933 ∨ -b^{3, 312}_2 c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ -p_933 ∨ b^{3, 312}_1 c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ -p_933 ∨ -b^{3, 312}_0 c in DIMACS: 7322 7323 -7324 -933 -7325 0 7322 7323 -7324 -933 7326 0 7322 7323 -7324 -933 -7327 0 c 2+1 --> break c (-b^{3, 311}_2 ∧ b^{3, 311}_1 ∧ -b^{3, 311}_0 ∧ p_933) -> break c in CNF: c b^{3, 311}_2 ∨ -b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ -p_933 ∨ break c in DIMACS: 7322 -7323 7324 -933 1162 0 c 2-1 --> 1 c (-b^{3, 311}_2 ∧ b^{3, 311}_1 ∧ -b^{3, 311}_0 ∧ -p_933) -> (-b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ b^{3, 312}_0) c in CNF: c b^{3, 311}_2 ∨ -b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ p_933 ∨ -b^{3, 312}_2 c b^{3, 311}_2 ∨ -b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ p_933 ∨ -b^{3, 312}_1 c b^{3, 311}_2 ∨ -b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ p_933 ∨ b^{3, 312}_0 c in DIMACS: 7322 -7323 7324 933 -7325 0 7322 -7323 7324 933 -7326 0 7322 -7323 7324 933 7327 0 c 1-1 --> 0 c (-b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ b^{3, 311}_0 ∧ -p_933) -> (-b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ -b^{3, 312}_0) c in CNF: c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ p_933 ∨ -b^{3, 312}_2 c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ p_933 ∨ -b^{3, 312}_1 c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ p_933 ∨ -b^{3, 312}_0 c in DIMACS: 7322 7323 -7324 933 -7325 0 7322 7323 -7324 933 -7326 0 7322 7323 -7324 933 -7327 0 c 0-1 --> -1 c (-b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ -b^{3, 311}_0 ∧ -p_933) -> ( b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ b^{3, 312}_0) c in CNF: c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ p_933 ∨ b^{3, 312}_2 c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ p_933 ∨ -b^{3, 312}_1 c b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ p_933 ∨ b^{3, 312}_0 c in DIMACS: 7322 7323 7324 933 7325 0 7322 7323 7324 933 -7326 0 7322 7323 7324 933 7327 0 c -1-1 --> -2 c ( b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ b^{3, 311}_0 ∧ -p_933) -> ( b^{3, 312}_2 ∧ b^{3, 312}_1 ∧ -b^{3, 312}_0) c in CNF: c -b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ p_933 ∨ b^{3, 312}_2 c -b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ p_933 ∨ b^{3, 312}_1 c -b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ p_933 ∨ -b^{3, 312}_0 c in DIMACS: -7322 7323 -7324 933 7325 0 -7322 7323 -7324 933 7326 0 -7322 7323 -7324 933 -7327 0 c -2-1 --> break c ( b^{3, 311}_2 ∧ b^{3, 311}_1 ∧ -b^{3, 311}_0 ∧ -p_933) -> break c in CNF: c -b^{3, 311}_2 ∨ -b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ p_933 ∨ break c in DIMACS: -7322 -7323 7324 933 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 311}_2 ∧ -b^{3, 311}_1 ∧ -b^{3, 311}_0 ∧ true) c in CNF: c -b^{3, 311}_2 ∨ b^{3, 311}_1 ∨ b^{3, 311}_0 ∨ false c in DIMACS: -7322 7323 7324 0 c 3 does not represent an automaton state. c -(-b^{3, 311}_2 ∧ b^{3, 311}_1 ∧ b^{3, 311}_0 ∧ true) c in CNF: c b^{3, 311}_2 ∨ -b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ false c in DIMACS: 7322 -7323 -7324 0 c -3 does not represent an automaton state. c -( b^{3, 311}_2 ∧ b^{3, 311}_1 ∧ b^{3, 311}_0 ∧ true) c in CNF: c -b^{3, 311}_2 ∨ -b^{3, 311}_1 ∨ -b^{3, 311}_0 ∨ false c in DIMACS: -7322 -7323 -7324 0 c i = 312 c -2+1 --> -1 c ( b^{3, 312}_2 ∧ b^{3, 312}_1 ∧ -b^{3, 312}_0 ∧ p_936) -> ( b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ b^{3, 313}_0) c in CNF: c -b^{3, 312}_2 ∨ -b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ -p_936 ∨ b^{3, 313}_2 c -b^{3, 312}_2 ∨ -b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ -p_936 ∨ -b^{3, 313}_1 c -b^{3, 312}_2 ∨ -b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ -p_936 ∨ b^{3, 313}_0 c in DIMACS: -7325 -7326 7327 -936 7328 0 -7325 -7326 7327 -936 -7329 0 -7325 -7326 7327 -936 7330 0 c -1+1 --> 0 c ( b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ b^{3, 312}_0 ∧ p_936) -> (-b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ -b^{3, 313}_0) c in CNF: c -b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ -p_936 ∨ -b^{3, 313}_2 c -b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ -p_936 ∨ -b^{3, 313}_1 c -b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ -p_936 ∨ -b^{3, 313}_0 c in DIMACS: -7325 7326 -7327 -936 -7328 0 -7325 7326 -7327 -936 -7329 0 -7325 7326 -7327 -936 -7330 0 c 0+1 --> 1 c (-b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ -b^{3, 312}_0 ∧ p_936) -> (-b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ b^{3, 313}_0) c in CNF: c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ -p_936 ∨ -b^{3, 313}_2 c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ -p_936 ∨ -b^{3, 313}_1 c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ -p_936 ∨ b^{3, 313}_0 c in DIMACS: 7325 7326 7327 -936 -7328 0 7325 7326 7327 -936 -7329 0 7325 7326 7327 -936 7330 0 c 1+1 --> 2 c (-b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ b^{3, 312}_0 ∧ p_936) -> (-b^{3, 313}_2 ∧ b^{3, 313}_1 ∧ -b^{3, 313}_0) c in CNF: c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ -p_936 ∨ -b^{3, 313}_2 c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ -p_936 ∨ b^{3, 313}_1 c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ -p_936 ∨ -b^{3, 313}_0 c in DIMACS: 7325 7326 -7327 -936 -7328 0 7325 7326 -7327 -936 7329 0 7325 7326 -7327 -936 -7330 0 c 2+1 --> break c (-b^{3, 312}_2 ∧ b^{3, 312}_1 ∧ -b^{3, 312}_0 ∧ p_936) -> break c in CNF: c b^{3, 312}_2 ∨ -b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ -p_936 ∨ break c in DIMACS: 7325 -7326 7327 -936 1162 0 c 2-1 --> 1 c (-b^{3, 312}_2 ∧ b^{3, 312}_1 ∧ -b^{3, 312}_0 ∧ -p_936) -> (-b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ b^{3, 313}_0) c in CNF: c b^{3, 312}_2 ∨ -b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ p_936 ∨ -b^{3, 313}_2 c b^{3, 312}_2 ∨ -b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ p_936 ∨ -b^{3, 313}_1 c b^{3, 312}_2 ∨ -b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ p_936 ∨ b^{3, 313}_0 c in DIMACS: 7325 -7326 7327 936 -7328 0 7325 -7326 7327 936 -7329 0 7325 -7326 7327 936 7330 0 c 1-1 --> 0 c (-b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ b^{3, 312}_0 ∧ -p_936) -> (-b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ -b^{3, 313}_0) c in CNF: c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ p_936 ∨ -b^{3, 313}_2 c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ p_936 ∨ -b^{3, 313}_1 c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ p_936 ∨ -b^{3, 313}_0 c in DIMACS: 7325 7326 -7327 936 -7328 0 7325 7326 -7327 936 -7329 0 7325 7326 -7327 936 -7330 0 c 0-1 --> -1 c (-b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ -b^{3, 312}_0 ∧ -p_936) -> ( b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ b^{3, 313}_0) c in CNF: c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ p_936 ∨ b^{3, 313}_2 c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ p_936 ∨ -b^{3, 313}_1 c b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ p_936 ∨ b^{3, 313}_0 c in DIMACS: 7325 7326 7327 936 7328 0 7325 7326 7327 936 -7329 0 7325 7326 7327 936 7330 0 c -1-1 --> -2 c ( b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ b^{3, 312}_0 ∧ -p_936) -> ( b^{3, 313}_2 ∧ b^{3, 313}_1 ∧ -b^{3, 313}_0) c in CNF: c -b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ p_936 ∨ b^{3, 313}_2 c -b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ p_936 ∨ b^{3, 313}_1 c -b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ p_936 ∨ -b^{3, 313}_0 c in DIMACS: -7325 7326 -7327 936 7328 0 -7325 7326 -7327 936 7329 0 -7325 7326 -7327 936 -7330 0 c -2-1 --> break c ( b^{3, 312}_2 ∧ b^{3, 312}_1 ∧ -b^{3, 312}_0 ∧ -p_936) -> break c in CNF: c -b^{3, 312}_2 ∨ -b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ p_936 ∨ break c in DIMACS: -7325 -7326 7327 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 312}_2 ∧ -b^{3, 312}_1 ∧ -b^{3, 312}_0 ∧ true) c in CNF: c -b^{3, 312}_2 ∨ b^{3, 312}_1 ∨ b^{3, 312}_0 ∨ false c in DIMACS: -7325 7326 7327 0 c 3 does not represent an automaton state. c -(-b^{3, 312}_2 ∧ b^{3, 312}_1 ∧ b^{3, 312}_0 ∧ true) c in CNF: c b^{3, 312}_2 ∨ -b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ false c in DIMACS: 7325 -7326 -7327 0 c -3 does not represent an automaton state. c -( b^{3, 312}_2 ∧ b^{3, 312}_1 ∧ b^{3, 312}_0 ∧ true) c in CNF: c -b^{3, 312}_2 ∨ -b^{3, 312}_1 ∨ -b^{3, 312}_0 ∨ false c in DIMACS: -7325 -7326 -7327 0 c i = 313 c -2+1 --> -1 c ( b^{3, 313}_2 ∧ b^{3, 313}_1 ∧ -b^{3, 313}_0 ∧ p_939) -> ( b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ b^{3, 314}_0) c in CNF: c -b^{3, 313}_2 ∨ -b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ -p_939 ∨ b^{3, 314}_2 c -b^{3, 313}_2 ∨ -b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ -p_939 ∨ -b^{3, 314}_1 c -b^{3, 313}_2 ∨ -b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ -p_939 ∨ b^{3, 314}_0 c in DIMACS: -7328 -7329 7330 -939 7331 0 -7328 -7329 7330 -939 -7332 0 -7328 -7329 7330 -939 7333 0 c -1+1 --> 0 c ( b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ b^{3, 313}_0 ∧ p_939) -> (-b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ -b^{3, 314}_0) c in CNF: c -b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ -p_939 ∨ -b^{3, 314}_2 c -b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ -p_939 ∨ -b^{3, 314}_1 c -b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ -p_939 ∨ -b^{3, 314}_0 c in DIMACS: -7328 7329 -7330 -939 -7331 0 -7328 7329 -7330 -939 -7332 0 -7328 7329 -7330 -939 -7333 0 c 0+1 --> 1 c (-b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ -b^{3, 313}_0 ∧ p_939) -> (-b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ b^{3, 314}_0) c in CNF: c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ -p_939 ∨ -b^{3, 314}_2 c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ -p_939 ∨ -b^{3, 314}_1 c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ -p_939 ∨ b^{3, 314}_0 c in DIMACS: 7328 7329 7330 -939 -7331 0 7328 7329 7330 -939 -7332 0 7328 7329 7330 -939 7333 0 c 1+1 --> 2 c (-b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ b^{3, 313}_0 ∧ p_939) -> (-b^{3, 314}_2 ∧ b^{3, 314}_1 ∧ -b^{3, 314}_0) c in CNF: c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ -p_939 ∨ -b^{3, 314}_2 c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ -p_939 ∨ b^{3, 314}_1 c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ -p_939 ∨ -b^{3, 314}_0 c in DIMACS: 7328 7329 -7330 -939 -7331 0 7328 7329 -7330 -939 7332 0 7328 7329 -7330 -939 -7333 0 c 2+1 --> break c (-b^{3, 313}_2 ∧ b^{3, 313}_1 ∧ -b^{3, 313}_0 ∧ p_939) -> break c in CNF: c b^{3, 313}_2 ∨ -b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ -p_939 ∨ break c in DIMACS: 7328 -7329 7330 -939 1162 0 c 2-1 --> 1 c (-b^{3, 313}_2 ∧ b^{3, 313}_1 ∧ -b^{3, 313}_0 ∧ -p_939) -> (-b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ b^{3, 314}_0) c in CNF: c b^{3, 313}_2 ∨ -b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ p_939 ∨ -b^{3, 314}_2 c b^{3, 313}_2 ∨ -b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ p_939 ∨ -b^{3, 314}_1 c b^{3, 313}_2 ∨ -b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ p_939 ∨ b^{3, 314}_0 c in DIMACS: 7328 -7329 7330 939 -7331 0 7328 -7329 7330 939 -7332 0 7328 -7329 7330 939 7333 0 c 1-1 --> 0 c (-b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ b^{3, 313}_0 ∧ -p_939) -> (-b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ -b^{3, 314}_0) c in CNF: c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ p_939 ∨ -b^{3, 314}_2 c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ p_939 ∨ -b^{3, 314}_1 c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ p_939 ∨ -b^{3, 314}_0 c in DIMACS: 7328 7329 -7330 939 -7331 0 7328 7329 -7330 939 -7332 0 7328 7329 -7330 939 -7333 0 c 0-1 --> -1 c (-b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ -b^{3, 313}_0 ∧ -p_939) -> ( b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ b^{3, 314}_0) c in CNF: c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ p_939 ∨ b^{3, 314}_2 c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ p_939 ∨ -b^{3, 314}_1 c b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ p_939 ∨ b^{3, 314}_0 c in DIMACS: 7328 7329 7330 939 7331 0 7328 7329 7330 939 -7332 0 7328 7329 7330 939 7333 0 c -1-1 --> -2 c ( b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ b^{3, 313}_0 ∧ -p_939) -> ( b^{3, 314}_2 ∧ b^{3, 314}_1 ∧ -b^{3, 314}_0) c in CNF: c -b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ p_939 ∨ b^{3, 314}_2 c -b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ p_939 ∨ b^{3, 314}_1 c -b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ p_939 ∨ -b^{3, 314}_0 c in DIMACS: -7328 7329 -7330 939 7331 0 -7328 7329 -7330 939 7332 0 -7328 7329 -7330 939 -7333 0 c -2-1 --> break c ( b^{3, 313}_2 ∧ b^{3, 313}_1 ∧ -b^{3, 313}_0 ∧ -p_939) -> break c in CNF: c -b^{3, 313}_2 ∨ -b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ p_939 ∨ break c in DIMACS: -7328 -7329 7330 939 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 313}_2 ∧ -b^{3, 313}_1 ∧ -b^{3, 313}_0 ∧ true) c in CNF: c -b^{3, 313}_2 ∨ b^{3, 313}_1 ∨ b^{3, 313}_0 ∨ false c in DIMACS: -7328 7329 7330 0 c 3 does not represent an automaton state. c -(-b^{3, 313}_2 ∧ b^{3, 313}_1 ∧ b^{3, 313}_0 ∧ true) c in CNF: c b^{3, 313}_2 ∨ -b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ false c in DIMACS: 7328 -7329 -7330 0 c -3 does not represent an automaton state. c -( b^{3, 313}_2 ∧ b^{3, 313}_1 ∧ b^{3, 313}_0 ∧ true) c in CNF: c -b^{3, 313}_2 ∨ -b^{3, 313}_1 ∨ -b^{3, 313}_0 ∨ false c in DIMACS: -7328 -7329 -7330 0 c i = 314 c -2+1 --> -1 c ( b^{3, 314}_2 ∧ b^{3, 314}_1 ∧ -b^{3, 314}_0 ∧ p_942) -> ( b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ b^{3, 315}_0) c in CNF: c -b^{3, 314}_2 ∨ -b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ -p_942 ∨ b^{3, 315}_2 c -b^{3, 314}_2 ∨ -b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ -p_942 ∨ -b^{3, 315}_1 c -b^{3, 314}_2 ∨ -b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ -p_942 ∨ b^{3, 315}_0 c in DIMACS: -7331 -7332 7333 -942 7334 0 -7331 -7332 7333 -942 -7335 0 -7331 -7332 7333 -942 7336 0 c -1+1 --> 0 c ( b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ b^{3, 314}_0 ∧ p_942) -> (-b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ -b^{3, 315}_0) c in CNF: c -b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ -p_942 ∨ -b^{3, 315}_2 c -b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ -p_942 ∨ -b^{3, 315}_1 c -b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ -p_942 ∨ -b^{3, 315}_0 c in DIMACS: -7331 7332 -7333 -942 -7334 0 -7331 7332 -7333 -942 -7335 0 -7331 7332 -7333 -942 -7336 0 c 0+1 --> 1 c (-b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ -b^{3, 314}_0 ∧ p_942) -> (-b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ b^{3, 315}_0) c in CNF: c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ -p_942 ∨ -b^{3, 315}_2 c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ -p_942 ∨ -b^{3, 315}_1 c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ -p_942 ∨ b^{3, 315}_0 c in DIMACS: 7331 7332 7333 -942 -7334 0 7331 7332 7333 -942 -7335 0 7331 7332 7333 -942 7336 0 c 1+1 --> 2 c (-b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ b^{3, 314}_0 ∧ p_942) -> (-b^{3, 315}_2 ∧ b^{3, 315}_1 ∧ -b^{3, 315}_0) c in CNF: c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ -p_942 ∨ -b^{3, 315}_2 c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ -p_942 ∨ b^{3, 315}_1 c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ -p_942 ∨ -b^{3, 315}_0 c in DIMACS: 7331 7332 -7333 -942 -7334 0 7331 7332 -7333 -942 7335 0 7331 7332 -7333 -942 -7336 0 c 2+1 --> break c (-b^{3, 314}_2 ∧ b^{3, 314}_1 ∧ -b^{3, 314}_0 ∧ p_942) -> break c in CNF: c b^{3, 314}_2 ∨ -b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ -p_942 ∨ break c in DIMACS: 7331 -7332 7333 -942 1162 0 c 2-1 --> 1 c (-b^{3, 314}_2 ∧ b^{3, 314}_1 ∧ -b^{3, 314}_0 ∧ -p_942) -> (-b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ b^{3, 315}_0) c in CNF: c b^{3, 314}_2 ∨ -b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ p_942 ∨ -b^{3, 315}_2 c b^{3, 314}_2 ∨ -b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ p_942 ∨ -b^{3, 315}_1 c b^{3, 314}_2 ∨ -b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ p_942 ∨ b^{3, 315}_0 c in DIMACS: 7331 -7332 7333 942 -7334 0 7331 -7332 7333 942 -7335 0 7331 -7332 7333 942 7336 0 c 1-1 --> 0 c (-b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ b^{3, 314}_0 ∧ -p_942) -> (-b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ -b^{3, 315}_0) c in CNF: c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ p_942 ∨ -b^{3, 315}_2 c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ p_942 ∨ -b^{3, 315}_1 c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ p_942 ∨ -b^{3, 315}_0 c in DIMACS: 7331 7332 -7333 942 -7334 0 7331 7332 -7333 942 -7335 0 7331 7332 -7333 942 -7336 0 c 0-1 --> -1 c (-b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ -b^{3, 314}_0 ∧ -p_942) -> ( b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ b^{3, 315}_0) c in CNF: c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ p_942 ∨ b^{3, 315}_2 c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ p_942 ∨ -b^{3, 315}_1 c b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ p_942 ∨ b^{3, 315}_0 c in DIMACS: 7331 7332 7333 942 7334 0 7331 7332 7333 942 -7335 0 7331 7332 7333 942 7336 0 c -1-1 --> -2 c ( b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ b^{3, 314}_0 ∧ -p_942) -> ( b^{3, 315}_2 ∧ b^{3, 315}_1 ∧ -b^{3, 315}_0) c in CNF: c -b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ p_942 ∨ b^{3, 315}_2 c -b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ p_942 ∨ b^{3, 315}_1 c -b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ p_942 ∨ -b^{3, 315}_0 c in DIMACS: -7331 7332 -7333 942 7334 0 -7331 7332 -7333 942 7335 0 -7331 7332 -7333 942 -7336 0 c -2-1 --> break c ( b^{3, 314}_2 ∧ b^{3, 314}_1 ∧ -b^{3, 314}_0 ∧ -p_942) -> break c in CNF: c -b^{3, 314}_2 ∨ -b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ p_942 ∨ break c in DIMACS: -7331 -7332 7333 942 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 314}_2 ∧ -b^{3, 314}_1 ∧ -b^{3, 314}_0 ∧ true) c in CNF: c -b^{3, 314}_2 ∨ b^{3, 314}_1 ∨ b^{3, 314}_0 ∨ false c in DIMACS: -7331 7332 7333 0 c 3 does not represent an automaton state. c -(-b^{3, 314}_2 ∧ b^{3, 314}_1 ∧ b^{3, 314}_0 ∧ true) c in CNF: c b^{3, 314}_2 ∨ -b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ false c in DIMACS: 7331 -7332 -7333 0 c -3 does not represent an automaton state. c -( b^{3, 314}_2 ∧ b^{3, 314}_1 ∧ b^{3, 314}_0 ∧ true) c in CNF: c -b^{3, 314}_2 ∨ -b^{3, 314}_1 ∨ -b^{3, 314}_0 ∨ false c in DIMACS: -7331 -7332 -7333 0 c i = 315 c -2+1 --> -1 c ( b^{3, 315}_2 ∧ b^{3, 315}_1 ∧ -b^{3, 315}_0 ∧ p_945) -> ( b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ b^{3, 316}_0) c in CNF: c -b^{3, 315}_2 ∨ -b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ -p_945 ∨ b^{3, 316}_2 c -b^{3, 315}_2 ∨ -b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ -p_945 ∨ -b^{3, 316}_1 c -b^{3, 315}_2 ∨ -b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ -p_945 ∨ b^{3, 316}_0 c in DIMACS: -7334 -7335 7336 -945 7337 0 -7334 -7335 7336 -945 -7338 0 -7334 -7335 7336 -945 7339 0 c -1+1 --> 0 c ( b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ b^{3, 315}_0 ∧ p_945) -> (-b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ -b^{3, 316}_0) c in CNF: c -b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ -p_945 ∨ -b^{3, 316}_2 c -b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ -p_945 ∨ -b^{3, 316}_1 c -b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ -p_945 ∨ -b^{3, 316}_0 c in DIMACS: -7334 7335 -7336 -945 -7337 0 -7334 7335 -7336 -945 -7338 0 -7334 7335 -7336 -945 -7339 0 c 0+1 --> 1 c (-b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ -b^{3, 315}_0 ∧ p_945) -> (-b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ b^{3, 316}_0) c in CNF: c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ -p_945 ∨ -b^{3, 316}_2 c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ -p_945 ∨ -b^{3, 316}_1 c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ -p_945 ∨ b^{3, 316}_0 c in DIMACS: 7334 7335 7336 -945 -7337 0 7334 7335 7336 -945 -7338 0 7334 7335 7336 -945 7339 0 c 1+1 --> 2 c (-b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ b^{3, 315}_0 ∧ p_945) -> (-b^{3, 316}_2 ∧ b^{3, 316}_1 ∧ -b^{3, 316}_0) c in CNF: c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ -p_945 ∨ -b^{3, 316}_2 c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ -p_945 ∨ b^{3, 316}_1 c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ -p_945 ∨ -b^{3, 316}_0 c in DIMACS: 7334 7335 -7336 -945 -7337 0 7334 7335 -7336 -945 7338 0 7334 7335 -7336 -945 -7339 0 c 2+1 --> break c (-b^{3, 315}_2 ∧ b^{3, 315}_1 ∧ -b^{3, 315}_0 ∧ p_945) -> break c in CNF: c b^{3, 315}_2 ∨ -b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ -p_945 ∨ break c in DIMACS: 7334 -7335 7336 -945 1162 0 c 2-1 --> 1 c (-b^{3, 315}_2 ∧ b^{3, 315}_1 ∧ -b^{3, 315}_0 ∧ -p_945) -> (-b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ b^{3, 316}_0) c in CNF: c b^{3, 315}_2 ∨ -b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ p_945 ∨ -b^{3, 316}_2 c b^{3, 315}_2 ∨ -b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ p_945 ∨ -b^{3, 316}_1 c b^{3, 315}_2 ∨ -b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ p_945 ∨ b^{3, 316}_0 c in DIMACS: 7334 -7335 7336 945 -7337 0 7334 -7335 7336 945 -7338 0 7334 -7335 7336 945 7339 0 c 1-1 --> 0 c (-b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ b^{3, 315}_0 ∧ -p_945) -> (-b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ -b^{3, 316}_0) c in CNF: c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ p_945 ∨ -b^{3, 316}_2 c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ p_945 ∨ -b^{3, 316}_1 c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ p_945 ∨ -b^{3, 316}_0 c in DIMACS: 7334 7335 -7336 945 -7337 0 7334 7335 -7336 945 -7338 0 7334 7335 -7336 945 -7339 0 c 0-1 --> -1 c (-b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ -b^{3, 315}_0 ∧ -p_945) -> ( b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ b^{3, 316}_0) c in CNF: c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ p_945 ∨ b^{3, 316}_2 c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ p_945 ∨ -b^{3, 316}_1 c b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ p_945 ∨ b^{3, 316}_0 c in DIMACS: 7334 7335 7336 945 7337 0 7334 7335 7336 945 -7338 0 7334 7335 7336 945 7339 0 c -1-1 --> -2 c ( b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ b^{3, 315}_0 ∧ -p_945) -> ( b^{3, 316}_2 ∧ b^{3, 316}_1 ∧ -b^{3, 316}_0) c in CNF: c -b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ p_945 ∨ b^{3, 316}_2 c -b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ p_945 ∨ b^{3, 316}_1 c -b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ p_945 ∨ -b^{3, 316}_0 c in DIMACS: -7334 7335 -7336 945 7337 0 -7334 7335 -7336 945 7338 0 -7334 7335 -7336 945 -7339 0 c -2-1 --> break c ( b^{3, 315}_2 ∧ b^{3, 315}_1 ∧ -b^{3, 315}_0 ∧ -p_945) -> break c in CNF: c -b^{3, 315}_2 ∨ -b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ p_945 ∨ break c in DIMACS: -7334 -7335 7336 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 315}_2 ∧ -b^{3, 315}_1 ∧ -b^{3, 315}_0 ∧ true) c in CNF: c -b^{3, 315}_2 ∨ b^{3, 315}_1 ∨ b^{3, 315}_0 ∨ false c in DIMACS: -7334 7335 7336 0 c 3 does not represent an automaton state. c -(-b^{3, 315}_2 ∧ b^{3, 315}_1 ∧ b^{3, 315}_0 ∧ true) c in CNF: c b^{3, 315}_2 ∨ -b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ false c in DIMACS: 7334 -7335 -7336 0 c -3 does not represent an automaton state. c -( b^{3, 315}_2 ∧ b^{3, 315}_1 ∧ b^{3, 315}_0 ∧ true) c in CNF: c -b^{3, 315}_2 ∨ -b^{3, 315}_1 ∨ -b^{3, 315}_0 ∨ false c in DIMACS: -7334 -7335 -7336 0 c i = 316 c -2+1 --> -1 c ( b^{3, 316}_2 ∧ b^{3, 316}_1 ∧ -b^{3, 316}_0 ∧ p_948) -> ( b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ b^{3, 317}_0) c in CNF: c -b^{3, 316}_2 ∨ -b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ -p_948 ∨ b^{3, 317}_2 c -b^{3, 316}_2 ∨ -b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ -p_948 ∨ -b^{3, 317}_1 c -b^{3, 316}_2 ∨ -b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ -p_948 ∨ b^{3, 317}_0 c in DIMACS: -7337 -7338 7339 -948 7340 0 -7337 -7338 7339 -948 -7341 0 -7337 -7338 7339 -948 7342 0 c -1+1 --> 0 c ( b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ b^{3, 316}_0 ∧ p_948) -> (-b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ -b^{3, 317}_0) c in CNF: c -b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ -p_948 ∨ -b^{3, 317}_2 c -b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ -p_948 ∨ -b^{3, 317}_1 c -b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ -p_948 ∨ -b^{3, 317}_0 c in DIMACS: -7337 7338 -7339 -948 -7340 0 -7337 7338 -7339 -948 -7341 0 -7337 7338 -7339 -948 -7342 0 c 0+1 --> 1 c (-b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ -b^{3, 316}_0 ∧ p_948) -> (-b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ b^{3, 317}_0) c in CNF: c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ -p_948 ∨ -b^{3, 317}_2 c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ -p_948 ∨ -b^{3, 317}_1 c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ -p_948 ∨ b^{3, 317}_0 c in DIMACS: 7337 7338 7339 -948 -7340 0 7337 7338 7339 -948 -7341 0 7337 7338 7339 -948 7342 0 c 1+1 --> 2 c (-b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ b^{3, 316}_0 ∧ p_948) -> (-b^{3, 317}_2 ∧ b^{3, 317}_1 ∧ -b^{3, 317}_0) c in CNF: c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ -p_948 ∨ -b^{3, 317}_2 c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ -p_948 ∨ b^{3, 317}_1 c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ -p_948 ∨ -b^{3, 317}_0 c in DIMACS: 7337 7338 -7339 -948 -7340 0 7337 7338 -7339 -948 7341 0 7337 7338 -7339 -948 -7342 0 c 2+1 --> break c (-b^{3, 316}_2 ∧ b^{3, 316}_1 ∧ -b^{3, 316}_0 ∧ p_948) -> break c in CNF: c b^{3, 316}_2 ∨ -b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ -p_948 ∨ break c in DIMACS: 7337 -7338 7339 -948 1162 0 c 2-1 --> 1 c (-b^{3, 316}_2 ∧ b^{3, 316}_1 ∧ -b^{3, 316}_0 ∧ -p_948) -> (-b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ b^{3, 317}_0) c in CNF: c b^{3, 316}_2 ∨ -b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ p_948 ∨ -b^{3, 317}_2 c b^{3, 316}_2 ∨ -b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ p_948 ∨ -b^{3, 317}_1 c b^{3, 316}_2 ∨ -b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ p_948 ∨ b^{3, 317}_0 c in DIMACS: 7337 -7338 7339 948 -7340 0 7337 -7338 7339 948 -7341 0 7337 -7338 7339 948 7342 0 c 1-1 --> 0 c (-b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ b^{3, 316}_0 ∧ -p_948) -> (-b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ -b^{3, 317}_0) c in CNF: c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ p_948 ∨ -b^{3, 317}_2 c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ p_948 ∨ -b^{3, 317}_1 c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ p_948 ∨ -b^{3, 317}_0 c in DIMACS: 7337 7338 -7339 948 -7340 0 7337 7338 -7339 948 -7341 0 7337 7338 -7339 948 -7342 0 c 0-1 --> -1 c (-b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ -b^{3, 316}_0 ∧ -p_948) -> ( b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ b^{3, 317}_0) c in CNF: c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ p_948 ∨ b^{3, 317}_2 c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ p_948 ∨ -b^{3, 317}_1 c b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ p_948 ∨ b^{3, 317}_0 c in DIMACS: 7337 7338 7339 948 7340 0 7337 7338 7339 948 -7341 0 7337 7338 7339 948 7342 0 c -1-1 --> -2 c ( b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ b^{3, 316}_0 ∧ -p_948) -> ( b^{3, 317}_2 ∧ b^{3, 317}_1 ∧ -b^{3, 317}_0) c in CNF: c -b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ p_948 ∨ b^{3, 317}_2 c -b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ p_948 ∨ b^{3, 317}_1 c -b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ p_948 ∨ -b^{3, 317}_0 c in DIMACS: -7337 7338 -7339 948 7340 0 -7337 7338 -7339 948 7341 0 -7337 7338 -7339 948 -7342 0 c -2-1 --> break c ( b^{3, 316}_2 ∧ b^{3, 316}_1 ∧ -b^{3, 316}_0 ∧ -p_948) -> break c in CNF: c -b^{3, 316}_2 ∨ -b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ p_948 ∨ break c in DIMACS: -7337 -7338 7339 948 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 316}_2 ∧ -b^{3, 316}_1 ∧ -b^{3, 316}_0 ∧ true) c in CNF: c -b^{3, 316}_2 ∨ b^{3, 316}_1 ∨ b^{3, 316}_0 ∨ false c in DIMACS: -7337 7338 7339 0 c 3 does not represent an automaton state. c -(-b^{3, 316}_2 ∧ b^{3, 316}_1 ∧ b^{3, 316}_0 ∧ true) c in CNF: c b^{3, 316}_2 ∨ -b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ false c in DIMACS: 7337 -7338 -7339 0 c -3 does not represent an automaton state. c -( b^{3, 316}_2 ∧ b^{3, 316}_1 ∧ b^{3, 316}_0 ∧ true) c in CNF: c -b^{3, 316}_2 ∨ -b^{3, 316}_1 ∨ -b^{3, 316}_0 ∨ false c in DIMACS: -7337 -7338 -7339 0 c i = 317 c -2+1 --> -1 c ( b^{3, 317}_2 ∧ b^{3, 317}_1 ∧ -b^{3, 317}_0 ∧ p_951) -> ( b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ b^{3, 318}_0) c in CNF: c -b^{3, 317}_2 ∨ -b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ -p_951 ∨ b^{3, 318}_2 c -b^{3, 317}_2 ∨ -b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ -p_951 ∨ -b^{3, 318}_1 c -b^{3, 317}_2 ∨ -b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ -p_951 ∨ b^{3, 318}_0 c in DIMACS: -7340 -7341 7342 -951 7343 0 -7340 -7341 7342 -951 -7344 0 -7340 -7341 7342 -951 7345 0 c -1+1 --> 0 c ( b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ b^{3, 317}_0 ∧ p_951) -> (-b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ -b^{3, 318}_0) c in CNF: c -b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ -p_951 ∨ -b^{3, 318}_2 c -b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ -p_951 ∨ -b^{3, 318}_1 c -b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ -p_951 ∨ -b^{3, 318}_0 c in DIMACS: -7340 7341 -7342 -951 -7343 0 -7340 7341 -7342 -951 -7344 0 -7340 7341 -7342 -951 -7345 0 c 0+1 --> 1 c (-b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ -b^{3, 317}_0 ∧ p_951) -> (-b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ b^{3, 318}_0) c in CNF: c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ -p_951 ∨ -b^{3, 318}_2 c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ -p_951 ∨ -b^{3, 318}_1 c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ -p_951 ∨ b^{3, 318}_0 c in DIMACS: 7340 7341 7342 -951 -7343 0 7340 7341 7342 -951 -7344 0 7340 7341 7342 -951 7345 0 c 1+1 --> 2 c (-b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ b^{3, 317}_0 ∧ p_951) -> (-b^{3, 318}_2 ∧ b^{3, 318}_1 ∧ -b^{3, 318}_0) c in CNF: c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ -p_951 ∨ -b^{3, 318}_2 c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ -p_951 ∨ b^{3, 318}_1 c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ -p_951 ∨ -b^{3, 318}_0 c in DIMACS: 7340 7341 -7342 -951 -7343 0 7340 7341 -7342 -951 7344 0 7340 7341 -7342 -951 -7345 0 c 2+1 --> break c (-b^{3, 317}_2 ∧ b^{3, 317}_1 ∧ -b^{3, 317}_0 ∧ p_951) -> break c in CNF: c b^{3, 317}_2 ∨ -b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ -p_951 ∨ break c in DIMACS: 7340 -7341 7342 -951 1162 0 c 2-1 --> 1 c (-b^{3, 317}_2 ∧ b^{3, 317}_1 ∧ -b^{3, 317}_0 ∧ -p_951) -> (-b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ b^{3, 318}_0) c in CNF: c b^{3, 317}_2 ∨ -b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ p_951 ∨ -b^{3, 318}_2 c b^{3, 317}_2 ∨ -b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ p_951 ∨ -b^{3, 318}_1 c b^{3, 317}_2 ∨ -b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ p_951 ∨ b^{3, 318}_0 c in DIMACS: 7340 -7341 7342 951 -7343 0 7340 -7341 7342 951 -7344 0 7340 -7341 7342 951 7345 0 c 1-1 --> 0 c (-b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ b^{3, 317}_0 ∧ -p_951) -> (-b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ -b^{3, 318}_0) c in CNF: c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ p_951 ∨ -b^{3, 318}_2 c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ p_951 ∨ -b^{3, 318}_1 c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ p_951 ∨ -b^{3, 318}_0 c in DIMACS: 7340 7341 -7342 951 -7343 0 7340 7341 -7342 951 -7344 0 7340 7341 -7342 951 -7345 0 c 0-1 --> -1 c (-b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ -b^{3, 317}_0 ∧ -p_951) -> ( b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ b^{3, 318}_0) c in CNF: c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ p_951 ∨ b^{3, 318}_2 c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ p_951 ∨ -b^{3, 318}_1 c b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ p_951 ∨ b^{3, 318}_0 c in DIMACS: 7340 7341 7342 951 7343 0 7340 7341 7342 951 -7344 0 7340 7341 7342 951 7345 0 c -1-1 --> -2 c ( b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ b^{3, 317}_0 ∧ -p_951) -> ( b^{3, 318}_2 ∧ b^{3, 318}_1 ∧ -b^{3, 318}_0) c in CNF: c -b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ p_951 ∨ b^{3, 318}_2 c -b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ p_951 ∨ b^{3, 318}_1 c -b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ p_951 ∨ -b^{3, 318}_0 c in DIMACS: -7340 7341 -7342 951 7343 0 -7340 7341 -7342 951 7344 0 -7340 7341 -7342 951 -7345 0 c -2-1 --> break c ( b^{3, 317}_2 ∧ b^{3, 317}_1 ∧ -b^{3, 317}_0 ∧ -p_951) -> break c in CNF: c -b^{3, 317}_2 ∨ -b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ p_951 ∨ break c in DIMACS: -7340 -7341 7342 951 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 317}_2 ∧ -b^{3, 317}_1 ∧ -b^{3, 317}_0 ∧ true) c in CNF: c -b^{3, 317}_2 ∨ b^{3, 317}_1 ∨ b^{3, 317}_0 ∨ false c in DIMACS: -7340 7341 7342 0 c 3 does not represent an automaton state. c -(-b^{3, 317}_2 ∧ b^{3, 317}_1 ∧ b^{3, 317}_0 ∧ true) c in CNF: c b^{3, 317}_2 ∨ -b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ false c in DIMACS: 7340 -7341 -7342 0 c -3 does not represent an automaton state. c -( b^{3, 317}_2 ∧ b^{3, 317}_1 ∧ b^{3, 317}_0 ∧ true) c in CNF: c -b^{3, 317}_2 ∨ -b^{3, 317}_1 ∨ -b^{3, 317}_0 ∨ false c in DIMACS: -7340 -7341 -7342 0 c i = 318 c -2+1 --> -1 c ( b^{3, 318}_2 ∧ b^{3, 318}_1 ∧ -b^{3, 318}_0 ∧ p_954) -> ( b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ b^{3, 319}_0) c in CNF: c -b^{3, 318}_2 ∨ -b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ -p_954 ∨ b^{3, 319}_2 c -b^{3, 318}_2 ∨ -b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ -p_954 ∨ -b^{3, 319}_1 c -b^{3, 318}_2 ∨ -b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ -p_954 ∨ b^{3, 319}_0 c in DIMACS: -7343 -7344 7345 -954 7346 0 -7343 -7344 7345 -954 -7347 0 -7343 -7344 7345 -954 7348 0 c -1+1 --> 0 c ( b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ b^{3, 318}_0 ∧ p_954) -> (-b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ -b^{3, 319}_0) c in CNF: c -b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ -p_954 ∨ -b^{3, 319}_2 c -b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ -p_954 ∨ -b^{3, 319}_1 c -b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ -p_954 ∨ -b^{3, 319}_0 c in DIMACS: -7343 7344 -7345 -954 -7346 0 -7343 7344 -7345 -954 -7347 0 -7343 7344 -7345 -954 -7348 0 c 0+1 --> 1 c (-b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ -b^{3, 318}_0 ∧ p_954) -> (-b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ b^{3, 319}_0) c in CNF: c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ -p_954 ∨ -b^{3, 319}_2 c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ -p_954 ∨ -b^{3, 319}_1 c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ -p_954 ∨ b^{3, 319}_0 c in DIMACS: 7343 7344 7345 -954 -7346 0 7343 7344 7345 -954 -7347 0 7343 7344 7345 -954 7348 0 c 1+1 --> 2 c (-b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ b^{3, 318}_0 ∧ p_954) -> (-b^{3, 319}_2 ∧ b^{3, 319}_1 ∧ -b^{3, 319}_0) c in CNF: c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ -p_954 ∨ -b^{3, 319}_2 c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ -p_954 ∨ b^{3, 319}_1 c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ -p_954 ∨ -b^{3, 319}_0 c in DIMACS: 7343 7344 -7345 -954 -7346 0 7343 7344 -7345 -954 7347 0 7343 7344 -7345 -954 -7348 0 c 2+1 --> break c (-b^{3, 318}_2 ∧ b^{3, 318}_1 ∧ -b^{3, 318}_0 ∧ p_954) -> break c in CNF: c b^{3, 318}_2 ∨ -b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ -p_954 ∨ break c in DIMACS: 7343 -7344 7345 -954 1162 0 c 2-1 --> 1 c (-b^{3, 318}_2 ∧ b^{3, 318}_1 ∧ -b^{3, 318}_0 ∧ -p_954) -> (-b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ b^{3, 319}_0) c in CNF: c b^{3, 318}_2 ∨ -b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ p_954 ∨ -b^{3, 319}_2 c b^{3, 318}_2 ∨ -b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ p_954 ∨ -b^{3, 319}_1 c b^{3, 318}_2 ∨ -b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ p_954 ∨ b^{3, 319}_0 c in DIMACS: 7343 -7344 7345 954 -7346 0 7343 -7344 7345 954 -7347 0 7343 -7344 7345 954 7348 0 c 1-1 --> 0 c (-b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ b^{3, 318}_0 ∧ -p_954) -> (-b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ -b^{3, 319}_0) c in CNF: c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ p_954 ∨ -b^{3, 319}_2 c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ p_954 ∨ -b^{3, 319}_1 c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ p_954 ∨ -b^{3, 319}_0 c in DIMACS: 7343 7344 -7345 954 -7346 0 7343 7344 -7345 954 -7347 0 7343 7344 -7345 954 -7348 0 c 0-1 --> -1 c (-b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ -b^{3, 318}_0 ∧ -p_954) -> ( b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ b^{3, 319}_0) c in CNF: c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ p_954 ∨ b^{3, 319}_2 c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ p_954 ∨ -b^{3, 319}_1 c b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ p_954 ∨ b^{3, 319}_0 c in DIMACS: 7343 7344 7345 954 7346 0 7343 7344 7345 954 -7347 0 7343 7344 7345 954 7348 0 c -1-1 --> -2 c ( b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ b^{3, 318}_0 ∧ -p_954) -> ( b^{3, 319}_2 ∧ b^{3, 319}_1 ∧ -b^{3, 319}_0) c in CNF: c -b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ p_954 ∨ b^{3, 319}_2 c -b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ p_954 ∨ b^{3, 319}_1 c -b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ p_954 ∨ -b^{3, 319}_0 c in DIMACS: -7343 7344 -7345 954 7346 0 -7343 7344 -7345 954 7347 0 -7343 7344 -7345 954 -7348 0 c -2-1 --> break c ( b^{3, 318}_2 ∧ b^{3, 318}_1 ∧ -b^{3, 318}_0 ∧ -p_954) -> break c in CNF: c -b^{3, 318}_2 ∨ -b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ p_954 ∨ break c in DIMACS: -7343 -7344 7345 954 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 318}_2 ∧ -b^{3, 318}_1 ∧ -b^{3, 318}_0 ∧ true) c in CNF: c -b^{3, 318}_2 ∨ b^{3, 318}_1 ∨ b^{3, 318}_0 ∨ false c in DIMACS: -7343 7344 7345 0 c 3 does not represent an automaton state. c -(-b^{3, 318}_2 ∧ b^{3, 318}_1 ∧ b^{3, 318}_0 ∧ true) c in CNF: c b^{3, 318}_2 ∨ -b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ false c in DIMACS: 7343 -7344 -7345 0 c -3 does not represent an automaton state. c -( b^{3, 318}_2 ∧ b^{3, 318}_1 ∧ b^{3, 318}_0 ∧ true) c in CNF: c -b^{3, 318}_2 ∨ -b^{3, 318}_1 ∨ -b^{3, 318}_0 ∨ false c in DIMACS: -7343 -7344 -7345 0 c i = 319 c -2+1 --> -1 c ( b^{3, 319}_2 ∧ b^{3, 319}_1 ∧ -b^{3, 319}_0 ∧ p_957) -> ( b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ b^{3, 320}_0) c in CNF: c -b^{3, 319}_2 ∨ -b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ -p_957 ∨ b^{3, 320}_2 c -b^{3, 319}_2 ∨ -b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ -p_957 ∨ -b^{3, 320}_1 c -b^{3, 319}_2 ∨ -b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ -p_957 ∨ b^{3, 320}_0 c in DIMACS: -7346 -7347 7348 -957 7349 0 -7346 -7347 7348 -957 -7350 0 -7346 -7347 7348 -957 7351 0 c -1+1 --> 0 c ( b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ b^{3, 319}_0 ∧ p_957) -> (-b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ -b^{3, 320}_0) c in CNF: c -b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ -p_957 ∨ -b^{3, 320}_2 c -b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ -p_957 ∨ -b^{3, 320}_1 c -b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ -p_957 ∨ -b^{3, 320}_0 c in DIMACS: -7346 7347 -7348 -957 -7349 0 -7346 7347 -7348 -957 -7350 0 -7346 7347 -7348 -957 -7351 0 c 0+1 --> 1 c (-b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ -b^{3, 319}_0 ∧ p_957) -> (-b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ b^{3, 320}_0) c in CNF: c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ -p_957 ∨ -b^{3, 320}_2 c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ -p_957 ∨ -b^{3, 320}_1 c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ -p_957 ∨ b^{3, 320}_0 c in DIMACS: 7346 7347 7348 -957 -7349 0 7346 7347 7348 -957 -7350 0 7346 7347 7348 -957 7351 0 c 1+1 --> 2 c (-b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ b^{3, 319}_0 ∧ p_957) -> (-b^{3, 320}_2 ∧ b^{3, 320}_1 ∧ -b^{3, 320}_0) c in CNF: c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ -p_957 ∨ -b^{3, 320}_2 c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ -p_957 ∨ b^{3, 320}_1 c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ -p_957 ∨ -b^{3, 320}_0 c in DIMACS: 7346 7347 -7348 -957 -7349 0 7346 7347 -7348 -957 7350 0 7346 7347 -7348 -957 -7351 0 c 2+1 --> break c (-b^{3, 319}_2 ∧ b^{3, 319}_1 ∧ -b^{3, 319}_0 ∧ p_957) -> break c in CNF: c b^{3, 319}_2 ∨ -b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ -p_957 ∨ break c in DIMACS: 7346 -7347 7348 -957 1162 0 c 2-1 --> 1 c (-b^{3, 319}_2 ∧ b^{3, 319}_1 ∧ -b^{3, 319}_0 ∧ -p_957) -> (-b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ b^{3, 320}_0) c in CNF: c b^{3, 319}_2 ∨ -b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ p_957 ∨ -b^{3, 320}_2 c b^{3, 319}_2 ∨ -b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ p_957 ∨ -b^{3, 320}_1 c b^{3, 319}_2 ∨ -b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ p_957 ∨ b^{3, 320}_0 c in DIMACS: 7346 -7347 7348 957 -7349 0 7346 -7347 7348 957 -7350 0 7346 -7347 7348 957 7351 0 c 1-1 --> 0 c (-b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ b^{3, 319}_0 ∧ -p_957) -> (-b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ -b^{3, 320}_0) c in CNF: c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ p_957 ∨ -b^{3, 320}_2 c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ p_957 ∨ -b^{3, 320}_1 c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ p_957 ∨ -b^{3, 320}_0 c in DIMACS: 7346 7347 -7348 957 -7349 0 7346 7347 -7348 957 -7350 0 7346 7347 -7348 957 -7351 0 c 0-1 --> -1 c (-b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ -b^{3, 319}_0 ∧ -p_957) -> ( b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ b^{3, 320}_0) c in CNF: c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ p_957 ∨ b^{3, 320}_2 c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ p_957 ∨ -b^{3, 320}_1 c b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ p_957 ∨ b^{3, 320}_0 c in DIMACS: 7346 7347 7348 957 7349 0 7346 7347 7348 957 -7350 0 7346 7347 7348 957 7351 0 c -1-1 --> -2 c ( b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ b^{3, 319}_0 ∧ -p_957) -> ( b^{3, 320}_2 ∧ b^{3, 320}_1 ∧ -b^{3, 320}_0) c in CNF: c -b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ p_957 ∨ b^{3, 320}_2 c -b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ p_957 ∨ b^{3, 320}_1 c -b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ p_957 ∨ -b^{3, 320}_0 c in DIMACS: -7346 7347 -7348 957 7349 0 -7346 7347 -7348 957 7350 0 -7346 7347 -7348 957 -7351 0 c -2-1 --> break c ( b^{3, 319}_2 ∧ b^{3, 319}_1 ∧ -b^{3, 319}_0 ∧ -p_957) -> break c in CNF: c -b^{3, 319}_2 ∨ -b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ p_957 ∨ break c in DIMACS: -7346 -7347 7348 957 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 319}_2 ∧ -b^{3, 319}_1 ∧ -b^{3, 319}_0 ∧ true) c in CNF: c -b^{3, 319}_2 ∨ b^{3, 319}_1 ∨ b^{3, 319}_0 ∨ false c in DIMACS: -7346 7347 7348 0 c 3 does not represent an automaton state. c -(-b^{3, 319}_2 ∧ b^{3, 319}_1 ∧ b^{3, 319}_0 ∧ true) c in CNF: c b^{3, 319}_2 ∨ -b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ false c in DIMACS: 7346 -7347 -7348 0 c -3 does not represent an automaton state. c -( b^{3, 319}_2 ∧ b^{3, 319}_1 ∧ b^{3, 319}_0 ∧ true) c in CNF: c -b^{3, 319}_2 ∨ -b^{3, 319}_1 ∨ -b^{3, 319}_0 ∨ false c in DIMACS: -7346 -7347 -7348 0 c i = 320 c -2+1 --> -1 c ( b^{3, 320}_2 ∧ b^{3, 320}_1 ∧ -b^{3, 320}_0 ∧ p_960) -> ( b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ b^{3, 321}_0) c in CNF: c -b^{3, 320}_2 ∨ -b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ -p_960 ∨ b^{3, 321}_2 c -b^{3, 320}_2 ∨ -b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ -p_960 ∨ -b^{3, 321}_1 c -b^{3, 320}_2 ∨ -b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ -p_960 ∨ b^{3, 321}_0 c in DIMACS: -7349 -7350 7351 -960 7352 0 -7349 -7350 7351 -960 -7353 0 -7349 -7350 7351 -960 7354 0 c -1+1 --> 0 c ( b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ b^{3, 320}_0 ∧ p_960) -> (-b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ -b^{3, 321}_0) c in CNF: c -b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ -p_960 ∨ -b^{3, 321}_2 c -b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ -p_960 ∨ -b^{3, 321}_1 c -b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ -p_960 ∨ -b^{3, 321}_0 c in DIMACS: -7349 7350 -7351 -960 -7352 0 -7349 7350 -7351 -960 -7353 0 -7349 7350 -7351 -960 -7354 0 c 0+1 --> 1 c (-b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ -b^{3, 320}_0 ∧ p_960) -> (-b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ b^{3, 321}_0) c in CNF: c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ -p_960 ∨ -b^{3, 321}_2 c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ -p_960 ∨ -b^{3, 321}_1 c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ -p_960 ∨ b^{3, 321}_0 c in DIMACS: 7349 7350 7351 -960 -7352 0 7349 7350 7351 -960 -7353 0 7349 7350 7351 -960 7354 0 c 1+1 --> 2 c (-b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ b^{3, 320}_0 ∧ p_960) -> (-b^{3, 321}_2 ∧ b^{3, 321}_1 ∧ -b^{3, 321}_0) c in CNF: c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ -p_960 ∨ -b^{3, 321}_2 c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ -p_960 ∨ b^{3, 321}_1 c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ -p_960 ∨ -b^{3, 321}_0 c in DIMACS: 7349 7350 -7351 -960 -7352 0 7349 7350 -7351 -960 7353 0 7349 7350 -7351 -960 -7354 0 c 2+1 --> break c (-b^{3, 320}_2 ∧ b^{3, 320}_1 ∧ -b^{3, 320}_0 ∧ p_960) -> break c in CNF: c b^{3, 320}_2 ∨ -b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ -p_960 ∨ break c in DIMACS: 7349 -7350 7351 -960 1162 0 c 2-1 --> 1 c (-b^{3, 320}_2 ∧ b^{3, 320}_1 ∧ -b^{3, 320}_0 ∧ -p_960) -> (-b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ b^{3, 321}_0) c in CNF: c b^{3, 320}_2 ∨ -b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ p_960 ∨ -b^{3, 321}_2 c b^{3, 320}_2 ∨ -b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ p_960 ∨ -b^{3, 321}_1 c b^{3, 320}_2 ∨ -b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ p_960 ∨ b^{3, 321}_0 c in DIMACS: 7349 -7350 7351 960 -7352 0 7349 -7350 7351 960 -7353 0 7349 -7350 7351 960 7354 0 c 1-1 --> 0 c (-b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ b^{3, 320}_0 ∧ -p_960) -> (-b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ -b^{3, 321}_0) c in CNF: c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ p_960 ∨ -b^{3, 321}_2 c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ p_960 ∨ -b^{3, 321}_1 c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ p_960 ∨ -b^{3, 321}_0 c in DIMACS: 7349 7350 -7351 960 -7352 0 7349 7350 -7351 960 -7353 0 7349 7350 -7351 960 -7354 0 c 0-1 --> -1 c (-b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ -b^{3, 320}_0 ∧ -p_960) -> ( b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ b^{3, 321}_0) c in CNF: c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ p_960 ∨ b^{3, 321}_2 c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ p_960 ∨ -b^{3, 321}_1 c b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ p_960 ∨ b^{3, 321}_0 c in DIMACS: 7349 7350 7351 960 7352 0 7349 7350 7351 960 -7353 0 7349 7350 7351 960 7354 0 c -1-1 --> -2 c ( b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ b^{3, 320}_0 ∧ -p_960) -> ( b^{3, 321}_2 ∧ b^{3, 321}_1 ∧ -b^{3, 321}_0) c in CNF: c -b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ p_960 ∨ b^{3, 321}_2 c -b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ p_960 ∨ b^{3, 321}_1 c -b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ p_960 ∨ -b^{3, 321}_0 c in DIMACS: -7349 7350 -7351 960 7352 0 -7349 7350 -7351 960 7353 0 -7349 7350 -7351 960 -7354 0 c -2-1 --> break c ( b^{3, 320}_2 ∧ b^{3, 320}_1 ∧ -b^{3, 320}_0 ∧ -p_960) -> break c in CNF: c -b^{3, 320}_2 ∨ -b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ p_960 ∨ break c in DIMACS: -7349 -7350 7351 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 320}_2 ∧ -b^{3, 320}_1 ∧ -b^{3, 320}_0 ∧ true) c in CNF: c -b^{3, 320}_2 ∨ b^{3, 320}_1 ∨ b^{3, 320}_0 ∨ false c in DIMACS: -7349 7350 7351 0 c 3 does not represent an automaton state. c -(-b^{3, 320}_2 ∧ b^{3, 320}_1 ∧ b^{3, 320}_0 ∧ true) c in CNF: c b^{3, 320}_2 ∨ -b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ false c in DIMACS: 7349 -7350 -7351 0 c -3 does not represent an automaton state. c -( b^{3, 320}_2 ∧ b^{3, 320}_1 ∧ b^{3, 320}_0 ∧ true) c in CNF: c -b^{3, 320}_2 ∨ -b^{3, 320}_1 ∨ -b^{3, 320}_0 ∨ false c in DIMACS: -7349 -7350 -7351 0 c i = 321 c -2+1 --> -1 c ( b^{3, 321}_2 ∧ b^{3, 321}_1 ∧ -b^{3, 321}_0 ∧ p_963) -> ( b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ b^{3, 322}_0) c in CNF: c -b^{3, 321}_2 ∨ -b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ -p_963 ∨ b^{3, 322}_2 c -b^{3, 321}_2 ∨ -b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ -p_963 ∨ -b^{3, 322}_1 c -b^{3, 321}_2 ∨ -b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ -p_963 ∨ b^{3, 322}_0 c in DIMACS: -7352 -7353 7354 -963 7355 0 -7352 -7353 7354 -963 -7356 0 -7352 -7353 7354 -963 7357 0 c -1+1 --> 0 c ( b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ b^{3, 321}_0 ∧ p_963) -> (-b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ -b^{3, 322}_0) c in CNF: c -b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ -p_963 ∨ -b^{3, 322}_2 c -b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ -p_963 ∨ -b^{3, 322}_1 c -b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ -p_963 ∨ -b^{3, 322}_0 c in DIMACS: -7352 7353 -7354 -963 -7355 0 -7352 7353 -7354 -963 -7356 0 -7352 7353 -7354 -963 -7357 0 c 0+1 --> 1 c (-b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ -b^{3, 321}_0 ∧ p_963) -> (-b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ b^{3, 322}_0) c in CNF: c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ -p_963 ∨ -b^{3, 322}_2 c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ -p_963 ∨ -b^{3, 322}_1 c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ -p_963 ∨ b^{3, 322}_0 c in DIMACS: 7352 7353 7354 -963 -7355 0 7352 7353 7354 -963 -7356 0 7352 7353 7354 -963 7357 0 c 1+1 --> 2 c (-b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ b^{3, 321}_0 ∧ p_963) -> (-b^{3, 322}_2 ∧ b^{3, 322}_1 ∧ -b^{3, 322}_0) c in CNF: c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ -p_963 ∨ -b^{3, 322}_2 c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ -p_963 ∨ b^{3, 322}_1 c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ -p_963 ∨ -b^{3, 322}_0 c in DIMACS: 7352 7353 -7354 -963 -7355 0 7352 7353 -7354 -963 7356 0 7352 7353 -7354 -963 -7357 0 c 2+1 --> break c (-b^{3, 321}_2 ∧ b^{3, 321}_1 ∧ -b^{3, 321}_0 ∧ p_963) -> break c in CNF: c b^{3, 321}_2 ∨ -b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ -p_963 ∨ break c in DIMACS: 7352 -7353 7354 -963 1162 0 c 2-1 --> 1 c (-b^{3, 321}_2 ∧ b^{3, 321}_1 ∧ -b^{3, 321}_0 ∧ -p_963) -> (-b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ b^{3, 322}_0) c in CNF: c b^{3, 321}_2 ∨ -b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ p_963 ∨ -b^{3, 322}_2 c b^{3, 321}_2 ∨ -b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ p_963 ∨ -b^{3, 322}_1 c b^{3, 321}_2 ∨ -b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ p_963 ∨ b^{3, 322}_0 c in DIMACS: 7352 -7353 7354 963 -7355 0 7352 -7353 7354 963 -7356 0 7352 -7353 7354 963 7357 0 c 1-1 --> 0 c (-b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ b^{3, 321}_0 ∧ -p_963) -> (-b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ -b^{3, 322}_0) c in CNF: c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ p_963 ∨ -b^{3, 322}_2 c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ p_963 ∨ -b^{3, 322}_1 c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ p_963 ∨ -b^{3, 322}_0 c in DIMACS: 7352 7353 -7354 963 -7355 0 7352 7353 -7354 963 -7356 0 7352 7353 -7354 963 -7357 0 c 0-1 --> -1 c (-b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ -b^{3, 321}_0 ∧ -p_963) -> ( b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ b^{3, 322}_0) c in CNF: c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ p_963 ∨ b^{3, 322}_2 c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ p_963 ∨ -b^{3, 322}_1 c b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ p_963 ∨ b^{3, 322}_0 c in DIMACS: 7352 7353 7354 963 7355 0 7352 7353 7354 963 -7356 0 7352 7353 7354 963 7357 0 c -1-1 --> -2 c ( b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ b^{3, 321}_0 ∧ -p_963) -> ( b^{3, 322}_2 ∧ b^{3, 322}_1 ∧ -b^{3, 322}_0) c in CNF: c -b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ p_963 ∨ b^{3, 322}_2 c -b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ p_963 ∨ b^{3, 322}_1 c -b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ p_963 ∨ -b^{3, 322}_0 c in DIMACS: -7352 7353 -7354 963 7355 0 -7352 7353 -7354 963 7356 0 -7352 7353 -7354 963 -7357 0 c -2-1 --> break c ( b^{3, 321}_2 ∧ b^{3, 321}_1 ∧ -b^{3, 321}_0 ∧ -p_963) -> break c in CNF: c -b^{3, 321}_2 ∨ -b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ p_963 ∨ break c in DIMACS: -7352 -7353 7354 963 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 321}_2 ∧ -b^{3, 321}_1 ∧ -b^{3, 321}_0 ∧ true) c in CNF: c -b^{3, 321}_2 ∨ b^{3, 321}_1 ∨ b^{3, 321}_0 ∨ false c in DIMACS: -7352 7353 7354 0 c 3 does not represent an automaton state. c -(-b^{3, 321}_2 ∧ b^{3, 321}_1 ∧ b^{3, 321}_0 ∧ true) c in CNF: c b^{3, 321}_2 ∨ -b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ false c in DIMACS: 7352 -7353 -7354 0 c -3 does not represent an automaton state. c -( b^{3, 321}_2 ∧ b^{3, 321}_1 ∧ b^{3, 321}_0 ∧ true) c in CNF: c -b^{3, 321}_2 ∨ -b^{3, 321}_1 ∨ -b^{3, 321}_0 ∨ false c in DIMACS: -7352 -7353 -7354 0 c i = 322 c -2+1 --> -1 c ( b^{3, 322}_2 ∧ b^{3, 322}_1 ∧ -b^{3, 322}_0 ∧ p_966) -> ( b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ b^{3, 323}_0) c in CNF: c -b^{3, 322}_2 ∨ -b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ -p_966 ∨ b^{3, 323}_2 c -b^{3, 322}_2 ∨ -b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ -p_966 ∨ -b^{3, 323}_1 c -b^{3, 322}_2 ∨ -b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ -p_966 ∨ b^{3, 323}_0 c in DIMACS: -7355 -7356 7357 -966 7358 0 -7355 -7356 7357 -966 -7359 0 -7355 -7356 7357 -966 7360 0 c -1+1 --> 0 c ( b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ b^{3, 322}_0 ∧ p_966) -> (-b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ -b^{3, 323}_0) c in CNF: c -b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ -p_966 ∨ -b^{3, 323}_2 c -b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ -p_966 ∨ -b^{3, 323}_1 c -b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ -p_966 ∨ -b^{3, 323}_0 c in DIMACS: -7355 7356 -7357 -966 -7358 0 -7355 7356 -7357 -966 -7359 0 -7355 7356 -7357 -966 -7360 0 c 0+1 --> 1 c (-b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ -b^{3, 322}_0 ∧ p_966) -> (-b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ b^{3, 323}_0) c in CNF: c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ -p_966 ∨ -b^{3, 323}_2 c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ -p_966 ∨ -b^{3, 323}_1 c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ -p_966 ∨ b^{3, 323}_0 c in DIMACS: 7355 7356 7357 -966 -7358 0 7355 7356 7357 -966 -7359 0 7355 7356 7357 -966 7360 0 c 1+1 --> 2 c (-b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ b^{3, 322}_0 ∧ p_966) -> (-b^{3, 323}_2 ∧ b^{3, 323}_1 ∧ -b^{3, 323}_0) c in CNF: c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ -p_966 ∨ -b^{3, 323}_2 c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ -p_966 ∨ b^{3, 323}_1 c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ -p_966 ∨ -b^{3, 323}_0 c in DIMACS: 7355 7356 -7357 -966 -7358 0 7355 7356 -7357 -966 7359 0 7355 7356 -7357 -966 -7360 0 c 2+1 --> break c (-b^{3, 322}_2 ∧ b^{3, 322}_1 ∧ -b^{3, 322}_0 ∧ p_966) -> break c in CNF: c b^{3, 322}_2 ∨ -b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ -p_966 ∨ break c in DIMACS: 7355 -7356 7357 -966 1162 0 c 2-1 --> 1 c (-b^{3, 322}_2 ∧ b^{3, 322}_1 ∧ -b^{3, 322}_0 ∧ -p_966) -> (-b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ b^{3, 323}_0) c in CNF: c b^{3, 322}_2 ∨ -b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ p_966 ∨ -b^{3, 323}_2 c b^{3, 322}_2 ∨ -b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ p_966 ∨ -b^{3, 323}_1 c b^{3, 322}_2 ∨ -b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ p_966 ∨ b^{3, 323}_0 c in DIMACS: 7355 -7356 7357 966 -7358 0 7355 -7356 7357 966 -7359 0 7355 -7356 7357 966 7360 0 c 1-1 --> 0 c (-b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ b^{3, 322}_0 ∧ -p_966) -> (-b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ -b^{3, 323}_0) c in CNF: c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ p_966 ∨ -b^{3, 323}_2 c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ p_966 ∨ -b^{3, 323}_1 c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ p_966 ∨ -b^{3, 323}_0 c in DIMACS: 7355 7356 -7357 966 -7358 0 7355 7356 -7357 966 -7359 0 7355 7356 -7357 966 -7360 0 c 0-1 --> -1 c (-b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ -b^{3, 322}_0 ∧ -p_966) -> ( b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ b^{3, 323}_0) c in CNF: c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ p_966 ∨ b^{3, 323}_2 c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ p_966 ∨ -b^{3, 323}_1 c b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ p_966 ∨ b^{3, 323}_0 c in DIMACS: 7355 7356 7357 966 7358 0 7355 7356 7357 966 -7359 0 7355 7356 7357 966 7360 0 c -1-1 --> -2 c ( b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ b^{3, 322}_0 ∧ -p_966) -> ( b^{3, 323}_2 ∧ b^{3, 323}_1 ∧ -b^{3, 323}_0) c in CNF: c -b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ p_966 ∨ b^{3, 323}_2 c -b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ p_966 ∨ b^{3, 323}_1 c -b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ p_966 ∨ -b^{3, 323}_0 c in DIMACS: -7355 7356 -7357 966 7358 0 -7355 7356 -7357 966 7359 0 -7355 7356 -7357 966 -7360 0 c -2-1 --> break c ( b^{3, 322}_2 ∧ b^{3, 322}_1 ∧ -b^{3, 322}_0 ∧ -p_966) -> break c in CNF: c -b^{3, 322}_2 ∨ -b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ p_966 ∨ break c in DIMACS: -7355 -7356 7357 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 322}_2 ∧ -b^{3, 322}_1 ∧ -b^{3, 322}_0 ∧ true) c in CNF: c -b^{3, 322}_2 ∨ b^{3, 322}_1 ∨ b^{3, 322}_0 ∨ false c in DIMACS: -7355 7356 7357 0 c 3 does not represent an automaton state. c -(-b^{3, 322}_2 ∧ b^{3, 322}_1 ∧ b^{3, 322}_0 ∧ true) c in CNF: c b^{3, 322}_2 ∨ -b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ false c in DIMACS: 7355 -7356 -7357 0 c -3 does not represent an automaton state. c -( b^{3, 322}_2 ∧ b^{3, 322}_1 ∧ b^{3, 322}_0 ∧ true) c in CNF: c -b^{3, 322}_2 ∨ -b^{3, 322}_1 ∨ -b^{3, 322}_0 ∨ false c in DIMACS: -7355 -7356 -7357 0 c i = 323 c -2+1 --> -1 c ( b^{3, 323}_2 ∧ b^{3, 323}_1 ∧ -b^{3, 323}_0 ∧ p_969) -> ( b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ b^{3, 324}_0) c in CNF: c -b^{3, 323}_2 ∨ -b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ -p_969 ∨ b^{3, 324}_2 c -b^{3, 323}_2 ∨ -b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ -p_969 ∨ -b^{3, 324}_1 c -b^{3, 323}_2 ∨ -b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ -p_969 ∨ b^{3, 324}_0 c in DIMACS: -7358 -7359 7360 -969 7361 0 -7358 -7359 7360 -969 -7362 0 -7358 -7359 7360 -969 7363 0 c -1+1 --> 0 c ( b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ b^{3, 323}_0 ∧ p_969) -> (-b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ -b^{3, 324}_0) c in CNF: c -b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ -p_969 ∨ -b^{3, 324}_2 c -b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ -p_969 ∨ -b^{3, 324}_1 c -b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ -p_969 ∨ -b^{3, 324}_0 c in DIMACS: -7358 7359 -7360 -969 -7361 0 -7358 7359 -7360 -969 -7362 0 -7358 7359 -7360 -969 -7363 0 c 0+1 --> 1 c (-b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ -b^{3, 323}_0 ∧ p_969) -> (-b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ b^{3, 324}_0) c in CNF: c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ -p_969 ∨ -b^{3, 324}_2 c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ -p_969 ∨ -b^{3, 324}_1 c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ -p_969 ∨ b^{3, 324}_0 c in DIMACS: 7358 7359 7360 -969 -7361 0 7358 7359 7360 -969 -7362 0 7358 7359 7360 -969 7363 0 c 1+1 --> 2 c (-b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ b^{3, 323}_0 ∧ p_969) -> (-b^{3, 324}_2 ∧ b^{3, 324}_1 ∧ -b^{3, 324}_0) c in CNF: c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ -p_969 ∨ -b^{3, 324}_2 c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ -p_969 ∨ b^{3, 324}_1 c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ -p_969 ∨ -b^{3, 324}_0 c in DIMACS: 7358 7359 -7360 -969 -7361 0 7358 7359 -7360 -969 7362 0 7358 7359 -7360 -969 -7363 0 c 2+1 --> break c (-b^{3, 323}_2 ∧ b^{3, 323}_1 ∧ -b^{3, 323}_0 ∧ p_969) -> break c in CNF: c b^{3, 323}_2 ∨ -b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ -p_969 ∨ break c in DIMACS: 7358 -7359 7360 -969 1162 0 c 2-1 --> 1 c (-b^{3, 323}_2 ∧ b^{3, 323}_1 ∧ -b^{3, 323}_0 ∧ -p_969) -> (-b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ b^{3, 324}_0) c in CNF: c b^{3, 323}_2 ∨ -b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ p_969 ∨ -b^{3, 324}_2 c b^{3, 323}_2 ∨ -b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ p_969 ∨ -b^{3, 324}_1 c b^{3, 323}_2 ∨ -b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ p_969 ∨ b^{3, 324}_0 c in DIMACS: 7358 -7359 7360 969 -7361 0 7358 -7359 7360 969 -7362 0 7358 -7359 7360 969 7363 0 c 1-1 --> 0 c (-b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ b^{3, 323}_0 ∧ -p_969) -> (-b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ -b^{3, 324}_0) c in CNF: c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ p_969 ∨ -b^{3, 324}_2 c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ p_969 ∨ -b^{3, 324}_1 c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ p_969 ∨ -b^{3, 324}_0 c in DIMACS: 7358 7359 -7360 969 -7361 0 7358 7359 -7360 969 -7362 0 7358 7359 -7360 969 -7363 0 c 0-1 --> -1 c (-b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ -b^{3, 323}_0 ∧ -p_969) -> ( b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ b^{3, 324}_0) c in CNF: c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ p_969 ∨ b^{3, 324}_2 c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ p_969 ∨ -b^{3, 324}_1 c b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ p_969 ∨ b^{3, 324}_0 c in DIMACS: 7358 7359 7360 969 7361 0 7358 7359 7360 969 -7362 0 7358 7359 7360 969 7363 0 c -1-1 --> -2 c ( b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ b^{3, 323}_0 ∧ -p_969) -> ( b^{3, 324}_2 ∧ b^{3, 324}_1 ∧ -b^{3, 324}_0) c in CNF: c -b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ p_969 ∨ b^{3, 324}_2 c -b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ p_969 ∨ b^{3, 324}_1 c -b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ p_969 ∨ -b^{3, 324}_0 c in DIMACS: -7358 7359 -7360 969 7361 0 -7358 7359 -7360 969 7362 0 -7358 7359 -7360 969 -7363 0 c -2-1 --> break c ( b^{3, 323}_2 ∧ b^{3, 323}_1 ∧ -b^{3, 323}_0 ∧ -p_969) -> break c in CNF: c -b^{3, 323}_2 ∨ -b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ p_969 ∨ break c in DIMACS: -7358 -7359 7360 969 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 323}_2 ∧ -b^{3, 323}_1 ∧ -b^{3, 323}_0 ∧ true) c in CNF: c -b^{3, 323}_2 ∨ b^{3, 323}_1 ∨ b^{3, 323}_0 ∨ false c in DIMACS: -7358 7359 7360 0 c 3 does not represent an automaton state. c -(-b^{3, 323}_2 ∧ b^{3, 323}_1 ∧ b^{3, 323}_0 ∧ true) c in CNF: c b^{3, 323}_2 ∨ -b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ false c in DIMACS: 7358 -7359 -7360 0 c -3 does not represent an automaton state. c -( b^{3, 323}_2 ∧ b^{3, 323}_1 ∧ b^{3, 323}_0 ∧ true) c in CNF: c -b^{3, 323}_2 ∨ -b^{3, 323}_1 ∨ -b^{3, 323}_0 ∨ false c in DIMACS: -7358 -7359 -7360 0 c i = 324 c -2+1 --> -1 c ( b^{3, 324}_2 ∧ b^{3, 324}_1 ∧ -b^{3, 324}_0 ∧ p_972) -> ( b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ b^{3, 325}_0) c in CNF: c -b^{3, 324}_2 ∨ -b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ -p_972 ∨ b^{3, 325}_2 c -b^{3, 324}_2 ∨ -b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ -p_972 ∨ -b^{3, 325}_1 c -b^{3, 324}_2 ∨ -b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ -p_972 ∨ b^{3, 325}_0 c in DIMACS: -7361 -7362 7363 -972 7364 0 -7361 -7362 7363 -972 -7365 0 -7361 -7362 7363 -972 7366 0 c -1+1 --> 0 c ( b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ b^{3, 324}_0 ∧ p_972) -> (-b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ -b^{3, 325}_0) c in CNF: c -b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ -p_972 ∨ -b^{3, 325}_2 c -b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ -p_972 ∨ -b^{3, 325}_1 c -b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ -p_972 ∨ -b^{3, 325}_0 c in DIMACS: -7361 7362 -7363 -972 -7364 0 -7361 7362 -7363 -972 -7365 0 -7361 7362 -7363 -972 -7366 0 c 0+1 --> 1 c (-b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ -b^{3, 324}_0 ∧ p_972) -> (-b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ b^{3, 325}_0) c in CNF: c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ -p_972 ∨ -b^{3, 325}_2 c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ -p_972 ∨ -b^{3, 325}_1 c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ -p_972 ∨ b^{3, 325}_0 c in DIMACS: 7361 7362 7363 -972 -7364 0 7361 7362 7363 -972 -7365 0 7361 7362 7363 -972 7366 0 c 1+1 --> 2 c (-b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ b^{3, 324}_0 ∧ p_972) -> (-b^{3, 325}_2 ∧ b^{3, 325}_1 ∧ -b^{3, 325}_0) c in CNF: c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ -p_972 ∨ -b^{3, 325}_2 c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ -p_972 ∨ b^{3, 325}_1 c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ -p_972 ∨ -b^{3, 325}_0 c in DIMACS: 7361 7362 -7363 -972 -7364 0 7361 7362 -7363 -972 7365 0 7361 7362 -7363 -972 -7366 0 c 2+1 --> break c (-b^{3, 324}_2 ∧ b^{3, 324}_1 ∧ -b^{3, 324}_0 ∧ p_972) -> break c in CNF: c b^{3, 324}_2 ∨ -b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ -p_972 ∨ break c in DIMACS: 7361 -7362 7363 -972 1162 0 c 2-1 --> 1 c (-b^{3, 324}_2 ∧ b^{3, 324}_1 ∧ -b^{3, 324}_0 ∧ -p_972) -> (-b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ b^{3, 325}_0) c in CNF: c b^{3, 324}_2 ∨ -b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ p_972 ∨ -b^{3, 325}_2 c b^{3, 324}_2 ∨ -b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ p_972 ∨ -b^{3, 325}_1 c b^{3, 324}_2 ∨ -b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ p_972 ∨ b^{3, 325}_0 c in DIMACS: 7361 -7362 7363 972 -7364 0 7361 -7362 7363 972 -7365 0 7361 -7362 7363 972 7366 0 c 1-1 --> 0 c (-b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ b^{3, 324}_0 ∧ -p_972) -> (-b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ -b^{3, 325}_0) c in CNF: c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ p_972 ∨ -b^{3, 325}_2 c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ p_972 ∨ -b^{3, 325}_1 c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ p_972 ∨ -b^{3, 325}_0 c in DIMACS: 7361 7362 -7363 972 -7364 0 7361 7362 -7363 972 -7365 0 7361 7362 -7363 972 -7366 0 c 0-1 --> -1 c (-b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ -b^{3, 324}_0 ∧ -p_972) -> ( b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ b^{3, 325}_0) c in CNF: c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ p_972 ∨ b^{3, 325}_2 c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ p_972 ∨ -b^{3, 325}_1 c b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ p_972 ∨ b^{3, 325}_0 c in DIMACS: 7361 7362 7363 972 7364 0 7361 7362 7363 972 -7365 0 7361 7362 7363 972 7366 0 c -1-1 --> -2 c ( b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ b^{3, 324}_0 ∧ -p_972) -> ( b^{3, 325}_2 ∧ b^{3, 325}_1 ∧ -b^{3, 325}_0) c in CNF: c -b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ p_972 ∨ b^{3, 325}_2 c -b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ p_972 ∨ b^{3, 325}_1 c -b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ p_972 ∨ -b^{3, 325}_0 c in DIMACS: -7361 7362 -7363 972 7364 0 -7361 7362 -7363 972 7365 0 -7361 7362 -7363 972 -7366 0 c -2-1 --> break c ( b^{3, 324}_2 ∧ b^{3, 324}_1 ∧ -b^{3, 324}_0 ∧ -p_972) -> break c in CNF: c -b^{3, 324}_2 ∨ -b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ p_972 ∨ break c in DIMACS: -7361 -7362 7363 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 324}_2 ∧ -b^{3, 324}_1 ∧ -b^{3, 324}_0 ∧ true) c in CNF: c -b^{3, 324}_2 ∨ b^{3, 324}_1 ∨ b^{3, 324}_0 ∨ false c in DIMACS: -7361 7362 7363 0 c 3 does not represent an automaton state. c -(-b^{3, 324}_2 ∧ b^{3, 324}_1 ∧ b^{3, 324}_0 ∧ true) c in CNF: c b^{3, 324}_2 ∨ -b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ false c in DIMACS: 7361 -7362 -7363 0 c -3 does not represent an automaton state. c -( b^{3, 324}_2 ∧ b^{3, 324}_1 ∧ b^{3, 324}_0 ∧ true) c in CNF: c -b^{3, 324}_2 ∨ -b^{3, 324}_1 ∨ -b^{3, 324}_0 ∨ false c in DIMACS: -7361 -7362 -7363 0 c i = 325 c -2+1 --> -1 c ( b^{3, 325}_2 ∧ b^{3, 325}_1 ∧ -b^{3, 325}_0 ∧ p_975) -> ( b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ b^{3, 326}_0) c in CNF: c -b^{3, 325}_2 ∨ -b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ -p_975 ∨ b^{3, 326}_2 c -b^{3, 325}_2 ∨ -b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ -p_975 ∨ -b^{3, 326}_1 c -b^{3, 325}_2 ∨ -b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ -p_975 ∨ b^{3, 326}_0 c in DIMACS: -7364 -7365 7366 -975 7367 0 -7364 -7365 7366 -975 -7368 0 -7364 -7365 7366 -975 7369 0 c -1+1 --> 0 c ( b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ b^{3, 325}_0 ∧ p_975) -> (-b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ -b^{3, 326}_0) c in CNF: c -b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ -p_975 ∨ -b^{3, 326}_2 c -b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ -p_975 ∨ -b^{3, 326}_1 c -b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ -p_975 ∨ -b^{3, 326}_0 c in DIMACS: -7364 7365 -7366 -975 -7367 0 -7364 7365 -7366 -975 -7368 0 -7364 7365 -7366 -975 -7369 0 c 0+1 --> 1 c (-b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ -b^{3, 325}_0 ∧ p_975) -> (-b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ b^{3, 326}_0) c in CNF: c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ -p_975 ∨ -b^{3, 326}_2 c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ -p_975 ∨ -b^{3, 326}_1 c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ -p_975 ∨ b^{3, 326}_0 c in DIMACS: 7364 7365 7366 -975 -7367 0 7364 7365 7366 -975 -7368 0 7364 7365 7366 -975 7369 0 c 1+1 --> 2 c (-b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ b^{3, 325}_0 ∧ p_975) -> (-b^{3, 326}_2 ∧ b^{3, 326}_1 ∧ -b^{3, 326}_0) c in CNF: c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ -p_975 ∨ -b^{3, 326}_2 c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ -p_975 ∨ b^{3, 326}_1 c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ -p_975 ∨ -b^{3, 326}_0 c in DIMACS: 7364 7365 -7366 -975 -7367 0 7364 7365 -7366 -975 7368 0 7364 7365 -7366 -975 -7369 0 c 2+1 --> break c (-b^{3, 325}_2 ∧ b^{3, 325}_1 ∧ -b^{3, 325}_0 ∧ p_975) -> break c in CNF: c b^{3, 325}_2 ∨ -b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ -p_975 ∨ break c in DIMACS: 7364 -7365 7366 -975 1162 0 c 2-1 --> 1 c (-b^{3, 325}_2 ∧ b^{3, 325}_1 ∧ -b^{3, 325}_0 ∧ -p_975) -> (-b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ b^{3, 326}_0) c in CNF: c b^{3, 325}_2 ∨ -b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ p_975 ∨ -b^{3, 326}_2 c b^{3, 325}_2 ∨ -b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ p_975 ∨ -b^{3, 326}_1 c b^{3, 325}_2 ∨ -b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ p_975 ∨ b^{3, 326}_0 c in DIMACS: 7364 -7365 7366 975 -7367 0 7364 -7365 7366 975 -7368 0 7364 -7365 7366 975 7369 0 c 1-1 --> 0 c (-b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ b^{3, 325}_0 ∧ -p_975) -> (-b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ -b^{3, 326}_0) c in CNF: c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ p_975 ∨ -b^{3, 326}_2 c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ p_975 ∨ -b^{3, 326}_1 c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ p_975 ∨ -b^{3, 326}_0 c in DIMACS: 7364 7365 -7366 975 -7367 0 7364 7365 -7366 975 -7368 0 7364 7365 -7366 975 -7369 0 c 0-1 --> -1 c (-b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ -b^{3, 325}_0 ∧ -p_975) -> ( b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ b^{3, 326}_0) c in CNF: c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ p_975 ∨ b^{3, 326}_2 c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ p_975 ∨ -b^{3, 326}_1 c b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ p_975 ∨ b^{3, 326}_0 c in DIMACS: 7364 7365 7366 975 7367 0 7364 7365 7366 975 -7368 0 7364 7365 7366 975 7369 0 c -1-1 --> -2 c ( b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ b^{3, 325}_0 ∧ -p_975) -> ( b^{3, 326}_2 ∧ b^{3, 326}_1 ∧ -b^{3, 326}_0) c in CNF: c -b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ p_975 ∨ b^{3, 326}_2 c -b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ p_975 ∨ b^{3, 326}_1 c -b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ p_975 ∨ -b^{3, 326}_0 c in DIMACS: -7364 7365 -7366 975 7367 0 -7364 7365 -7366 975 7368 0 -7364 7365 -7366 975 -7369 0 c -2-1 --> break c ( b^{3, 325}_2 ∧ b^{3, 325}_1 ∧ -b^{3, 325}_0 ∧ -p_975) -> break c in CNF: c -b^{3, 325}_2 ∨ -b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ p_975 ∨ break c in DIMACS: -7364 -7365 7366 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 325}_2 ∧ -b^{3, 325}_1 ∧ -b^{3, 325}_0 ∧ true) c in CNF: c -b^{3, 325}_2 ∨ b^{3, 325}_1 ∨ b^{3, 325}_0 ∨ false c in DIMACS: -7364 7365 7366 0 c 3 does not represent an automaton state. c -(-b^{3, 325}_2 ∧ b^{3, 325}_1 ∧ b^{3, 325}_0 ∧ true) c in CNF: c b^{3, 325}_2 ∨ -b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ false c in DIMACS: 7364 -7365 -7366 0 c -3 does not represent an automaton state. c -( b^{3, 325}_2 ∧ b^{3, 325}_1 ∧ b^{3, 325}_0 ∧ true) c in CNF: c -b^{3, 325}_2 ∨ -b^{3, 325}_1 ∨ -b^{3, 325}_0 ∨ false c in DIMACS: -7364 -7365 -7366 0 c i = 326 c -2+1 --> -1 c ( b^{3, 326}_2 ∧ b^{3, 326}_1 ∧ -b^{3, 326}_0 ∧ p_978) -> ( b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ b^{3, 327}_0) c in CNF: c -b^{3, 326}_2 ∨ -b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ -p_978 ∨ b^{3, 327}_2 c -b^{3, 326}_2 ∨ -b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ -p_978 ∨ -b^{3, 327}_1 c -b^{3, 326}_2 ∨ -b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ -p_978 ∨ b^{3, 327}_0 c in DIMACS: -7367 -7368 7369 -978 7370 0 -7367 -7368 7369 -978 -7371 0 -7367 -7368 7369 -978 7372 0 c -1+1 --> 0 c ( b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ b^{3, 326}_0 ∧ p_978) -> (-b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ -b^{3, 327}_0) c in CNF: c -b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ -p_978 ∨ -b^{3, 327}_2 c -b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ -p_978 ∨ -b^{3, 327}_1 c -b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ -p_978 ∨ -b^{3, 327}_0 c in DIMACS: -7367 7368 -7369 -978 -7370 0 -7367 7368 -7369 -978 -7371 0 -7367 7368 -7369 -978 -7372 0 c 0+1 --> 1 c (-b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ -b^{3, 326}_0 ∧ p_978) -> (-b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ b^{3, 327}_0) c in CNF: c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ -p_978 ∨ -b^{3, 327}_2 c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ -p_978 ∨ -b^{3, 327}_1 c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ -p_978 ∨ b^{3, 327}_0 c in DIMACS: 7367 7368 7369 -978 -7370 0 7367 7368 7369 -978 -7371 0 7367 7368 7369 -978 7372 0 c 1+1 --> 2 c (-b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ b^{3, 326}_0 ∧ p_978) -> (-b^{3, 327}_2 ∧ b^{3, 327}_1 ∧ -b^{3, 327}_0) c in CNF: c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ -p_978 ∨ -b^{3, 327}_2 c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ -p_978 ∨ b^{3, 327}_1 c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ -p_978 ∨ -b^{3, 327}_0 c in DIMACS: 7367 7368 -7369 -978 -7370 0 7367 7368 -7369 -978 7371 0 7367 7368 -7369 -978 -7372 0 c 2+1 --> break c (-b^{3, 326}_2 ∧ b^{3, 326}_1 ∧ -b^{3, 326}_0 ∧ p_978) -> break c in CNF: c b^{3, 326}_2 ∨ -b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ -p_978 ∨ break c in DIMACS: 7367 -7368 7369 -978 1162 0 c 2-1 --> 1 c (-b^{3, 326}_2 ∧ b^{3, 326}_1 ∧ -b^{3, 326}_0 ∧ -p_978) -> (-b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ b^{3, 327}_0) c in CNF: c b^{3, 326}_2 ∨ -b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ p_978 ∨ -b^{3, 327}_2 c b^{3, 326}_2 ∨ -b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ p_978 ∨ -b^{3, 327}_1 c b^{3, 326}_2 ∨ -b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ p_978 ∨ b^{3, 327}_0 c in DIMACS: 7367 -7368 7369 978 -7370 0 7367 -7368 7369 978 -7371 0 7367 -7368 7369 978 7372 0 c 1-1 --> 0 c (-b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ b^{3, 326}_0 ∧ -p_978) -> (-b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ -b^{3, 327}_0) c in CNF: c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ p_978 ∨ -b^{3, 327}_2 c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ p_978 ∨ -b^{3, 327}_1 c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ p_978 ∨ -b^{3, 327}_0 c in DIMACS: 7367 7368 -7369 978 -7370 0 7367 7368 -7369 978 -7371 0 7367 7368 -7369 978 -7372 0 c 0-1 --> -1 c (-b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ -b^{3, 326}_0 ∧ -p_978) -> ( b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ b^{3, 327}_0) c in CNF: c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ p_978 ∨ b^{3, 327}_2 c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ p_978 ∨ -b^{3, 327}_1 c b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ p_978 ∨ b^{3, 327}_0 c in DIMACS: 7367 7368 7369 978 7370 0 7367 7368 7369 978 -7371 0 7367 7368 7369 978 7372 0 c -1-1 --> -2 c ( b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ b^{3, 326}_0 ∧ -p_978) -> ( b^{3, 327}_2 ∧ b^{3, 327}_1 ∧ -b^{3, 327}_0) c in CNF: c -b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ p_978 ∨ b^{3, 327}_2 c -b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ p_978 ∨ b^{3, 327}_1 c -b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ p_978 ∨ -b^{3, 327}_0 c in DIMACS: -7367 7368 -7369 978 7370 0 -7367 7368 -7369 978 7371 0 -7367 7368 -7369 978 -7372 0 c -2-1 --> break c ( b^{3, 326}_2 ∧ b^{3, 326}_1 ∧ -b^{3, 326}_0 ∧ -p_978) -> break c in CNF: c -b^{3, 326}_2 ∨ -b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ p_978 ∨ break c in DIMACS: -7367 -7368 7369 978 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 326}_2 ∧ -b^{3, 326}_1 ∧ -b^{3, 326}_0 ∧ true) c in CNF: c -b^{3, 326}_2 ∨ b^{3, 326}_1 ∨ b^{3, 326}_0 ∨ false c in DIMACS: -7367 7368 7369 0 c 3 does not represent an automaton state. c -(-b^{3, 326}_2 ∧ b^{3, 326}_1 ∧ b^{3, 326}_0 ∧ true) c in CNF: c b^{3, 326}_2 ∨ -b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ false c in DIMACS: 7367 -7368 -7369 0 c -3 does not represent an automaton state. c -( b^{3, 326}_2 ∧ b^{3, 326}_1 ∧ b^{3, 326}_0 ∧ true) c in CNF: c -b^{3, 326}_2 ∨ -b^{3, 326}_1 ∨ -b^{3, 326}_0 ∨ false c in DIMACS: -7367 -7368 -7369 0 c i = 327 c -2+1 --> -1 c ( b^{3, 327}_2 ∧ b^{3, 327}_1 ∧ -b^{3, 327}_0 ∧ p_981) -> ( b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ b^{3, 328}_0) c in CNF: c -b^{3, 327}_2 ∨ -b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ -p_981 ∨ b^{3, 328}_2 c -b^{3, 327}_2 ∨ -b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ -p_981 ∨ -b^{3, 328}_1 c -b^{3, 327}_2 ∨ -b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ -p_981 ∨ b^{3, 328}_0 c in DIMACS: -7370 -7371 7372 -981 7373 0 -7370 -7371 7372 -981 -7374 0 -7370 -7371 7372 -981 7375 0 c -1+1 --> 0 c ( b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ b^{3, 327}_0 ∧ p_981) -> (-b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ -b^{3, 328}_0) c in CNF: c -b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ -p_981 ∨ -b^{3, 328}_2 c -b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ -p_981 ∨ -b^{3, 328}_1 c -b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ -p_981 ∨ -b^{3, 328}_0 c in DIMACS: -7370 7371 -7372 -981 -7373 0 -7370 7371 -7372 -981 -7374 0 -7370 7371 -7372 -981 -7375 0 c 0+1 --> 1 c (-b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ -b^{3, 327}_0 ∧ p_981) -> (-b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ b^{3, 328}_0) c in CNF: c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ -p_981 ∨ -b^{3, 328}_2 c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ -p_981 ∨ -b^{3, 328}_1 c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ -p_981 ∨ b^{3, 328}_0 c in DIMACS: 7370 7371 7372 -981 -7373 0 7370 7371 7372 -981 -7374 0 7370 7371 7372 -981 7375 0 c 1+1 --> 2 c (-b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ b^{3, 327}_0 ∧ p_981) -> (-b^{3, 328}_2 ∧ b^{3, 328}_1 ∧ -b^{3, 328}_0) c in CNF: c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ -p_981 ∨ -b^{3, 328}_2 c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ -p_981 ∨ b^{3, 328}_1 c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ -p_981 ∨ -b^{3, 328}_0 c in DIMACS: 7370 7371 -7372 -981 -7373 0 7370 7371 -7372 -981 7374 0 7370 7371 -7372 -981 -7375 0 c 2+1 --> break c (-b^{3, 327}_2 ∧ b^{3, 327}_1 ∧ -b^{3, 327}_0 ∧ p_981) -> break c in CNF: c b^{3, 327}_2 ∨ -b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ -p_981 ∨ break c in DIMACS: 7370 -7371 7372 -981 1162 0 c 2-1 --> 1 c (-b^{3, 327}_2 ∧ b^{3, 327}_1 ∧ -b^{3, 327}_0 ∧ -p_981) -> (-b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ b^{3, 328}_0) c in CNF: c b^{3, 327}_2 ∨ -b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ p_981 ∨ -b^{3, 328}_2 c b^{3, 327}_2 ∨ -b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ p_981 ∨ -b^{3, 328}_1 c b^{3, 327}_2 ∨ -b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ p_981 ∨ b^{3, 328}_0 c in DIMACS: 7370 -7371 7372 981 -7373 0 7370 -7371 7372 981 -7374 0 7370 -7371 7372 981 7375 0 c 1-1 --> 0 c (-b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ b^{3, 327}_0 ∧ -p_981) -> (-b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ -b^{3, 328}_0) c in CNF: c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ p_981 ∨ -b^{3, 328}_2 c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ p_981 ∨ -b^{3, 328}_1 c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ p_981 ∨ -b^{3, 328}_0 c in DIMACS: 7370 7371 -7372 981 -7373 0 7370 7371 -7372 981 -7374 0 7370 7371 -7372 981 -7375 0 c 0-1 --> -1 c (-b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ -b^{3, 327}_0 ∧ -p_981) -> ( b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ b^{3, 328}_0) c in CNF: c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ p_981 ∨ b^{3, 328}_2 c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ p_981 ∨ -b^{3, 328}_1 c b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ p_981 ∨ b^{3, 328}_0 c in DIMACS: 7370 7371 7372 981 7373 0 7370 7371 7372 981 -7374 0 7370 7371 7372 981 7375 0 c -1-1 --> -2 c ( b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ b^{3, 327}_0 ∧ -p_981) -> ( b^{3, 328}_2 ∧ b^{3, 328}_1 ∧ -b^{3, 328}_0) c in CNF: c -b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ p_981 ∨ b^{3, 328}_2 c -b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ p_981 ∨ b^{3, 328}_1 c -b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ p_981 ∨ -b^{3, 328}_0 c in DIMACS: -7370 7371 -7372 981 7373 0 -7370 7371 -7372 981 7374 0 -7370 7371 -7372 981 -7375 0 c -2-1 --> break c ( b^{3, 327}_2 ∧ b^{3, 327}_1 ∧ -b^{3, 327}_0 ∧ -p_981) -> break c in CNF: c -b^{3, 327}_2 ∨ -b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ p_981 ∨ break c in DIMACS: -7370 -7371 7372 981 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 327}_2 ∧ -b^{3, 327}_1 ∧ -b^{3, 327}_0 ∧ true) c in CNF: c -b^{3, 327}_2 ∨ b^{3, 327}_1 ∨ b^{3, 327}_0 ∨ false c in DIMACS: -7370 7371 7372 0 c 3 does not represent an automaton state. c -(-b^{3, 327}_2 ∧ b^{3, 327}_1 ∧ b^{3, 327}_0 ∧ true) c in CNF: c b^{3, 327}_2 ∨ -b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ false c in DIMACS: 7370 -7371 -7372 0 c -3 does not represent an automaton state. c -( b^{3, 327}_2 ∧ b^{3, 327}_1 ∧ b^{3, 327}_0 ∧ true) c in CNF: c -b^{3, 327}_2 ∨ -b^{3, 327}_1 ∨ -b^{3, 327}_0 ∨ false c in DIMACS: -7370 -7371 -7372 0 c i = 328 c -2+1 --> -1 c ( b^{3, 328}_2 ∧ b^{3, 328}_1 ∧ -b^{3, 328}_0 ∧ p_984) -> ( b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ b^{3, 329}_0) c in CNF: c -b^{3, 328}_2 ∨ -b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ -p_984 ∨ b^{3, 329}_2 c -b^{3, 328}_2 ∨ -b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ -p_984 ∨ -b^{3, 329}_1 c -b^{3, 328}_2 ∨ -b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ -p_984 ∨ b^{3, 329}_0 c in DIMACS: -7373 -7374 7375 -984 7376 0 -7373 -7374 7375 -984 -7377 0 -7373 -7374 7375 -984 7378 0 c -1+1 --> 0 c ( b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ b^{3, 328}_0 ∧ p_984) -> (-b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ -b^{3, 329}_0) c in CNF: c -b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ -p_984 ∨ -b^{3, 329}_2 c -b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ -p_984 ∨ -b^{3, 329}_1 c -b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ -p_984 ∨ -b^{3, 329}_0 c in DIMACS: -7373 7374 -7375 -984 -7376 0 -7373 7374 -7375 -984 -7377 0 -7373 7374 -7375 -984 -7378 0 c 0+1 --> 1 c (-b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ -b^{3, 328}_0 ∧ p_984) -> (-b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ b^{3, 329}_0) c in CNF: c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ -p_984 ∨ -b^{3, 329}_2 c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ -p_984 ∨ -b^{3, 329}_1 c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ -p_984 ∨ b^{3, 329}_0 c in DIMACS: 7373 7374 7375 -984 -7376 0 7373 7374 7375 -984 -7377 0 7373 7374 7375 -984 7378 0 c 1+1 --> 2 c (-b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ b^{3, 328}_0 ∧ p_984) -> (-b^{3, 329}_2 ∧ b^{3, 329}_1 ∧ -b^{3, 329}_0) c in CNF: c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ -p_984 ∨ -b^{3, 329}_2 c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ -p_984 ∨ b^{3, 329}_1 c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ -p_984 ∨ -b^{3, 329}_0 c in DIMACS: 7373 7374 -7375 -984 -7376 0 7373 7374 -7375 -984 7377 0 7373 7374 -7375 -984 -7378 0 c 2+1 --> break c (-b^{3, 328}_2 ∧ b^{3, 328}_1 ∧ -b^{3, 328}_0 ∧ p_984) -> break c in CNF: c b^{3, 328}_2 ∨ -b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ -p_984 ∨ break c in DIMACS: 7373 -7374 7375 -984 1162 0 c 2-1 --> 1 c (-b^{3, 328}_2 ∧ b^{3, 328}_1 ∧ -b^{3, 328}_0 ∧ -p_984) -> (-b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ b^{3, 329}_0) c in CNF: c b^{3, 328}_2 ∨ -b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ p_984 ∨ -b^{3, 329}_2 c b^{3, 328}_2 ∨ -b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ p_984 ∨ -b^{3, 329}_1 c b^{3, 328}_2 ∨ -b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ p_984 ∨ b^{3, 329}_0 c in DIMACS: 7373 -7374 7375 984 -7376 0 7373 -7374 7375 984 -7377 0 7373 -7374 7375 984 7378 0 c 1-1 --> 0 c (-b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ b^{3, 328}_0 ∧ -p_984) -> (-b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ -b^{3, 329}_0) c in CNF: c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ p_984 ∨ -b^{3, 329}_2 c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ p_984 ∨ -b^{3, 329}_1 c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ p_984 ∨ -b^{3, 329}_0 c in DIMACS: 7373 7374 -7375 984 -7376 0 7373 7374 -7375 984 -7377 0 7373 7374 -7375 984 -7378 0 c 0-1 --> -1 c (-b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ -b^{3, 328}_0 ∧ -p_984) -> ( b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ b^{3, 329}_0) c in CNF: c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ p_984 ∨ b^{3, 329}_2 c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ p_984 ∨ -b^{3, 329}_1 c b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ p_984 ∨ b^{3, 329}_0 c in DIMACS: 7373 7374 7375 984 7376 0 7373 7374 7375 984 -7377 0 7373 7374 7375 984 7378 0 c -1-1 --> -2 c ( b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ b^{3, 328}_0 ∧ -p_984) -> ( b^{3, 329}_2 ∧ b^{3, 329}_1 ∧ -b^{3, 329}_0) c in CNF: c -b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ p_984 ∨ b^{3, 329}_2 c -b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ p_984 ∨ b^{3, 329}_1 c -b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ p_984 ∨ -b^{3, 329}_0 c in DIMACS: -7373 7374 -7375 984 7376 0 -7373 7374 -7375 984 7377 0 -7373 7374 -7375 984 -7378 0 c -2-1 --> break c ( b^{3, 328}_2 ∧ b^{3, 328}_1 ∧ -b^{3, 328}_0 ∧ -p_984) -> break c in CNF: c -b^{3, 328}_2 ∨ -b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ p_984 ∨ break c in DIMACS: -7373 -7374 7375 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 328}_2 ∧ -b^{3, 328}_1 ∧ -b^{3, 328}_0 ∧ true) c in CNF: c -b^{3, 328}_2 ∨ b^{3, 328}_1 ∨ b^{3, 328}_0 ∨ false c in DIMACS: -7373 7374 7375 0 c 3 does not represent an automaton state. c -(-b^{3, 328}_2 ∧ b^{3, 328}_1 ∧ b^{3, 328}_0 ∧ true) c in CNF: c b^{3, 328}_2 ∨ -b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ false c in DIMACS: 7373 -7374 -7375 0 c -3 does not represent an automaton state. c -( b^{3, 328}_2 ∧ b^{3, 328}_1 ∧ b^{3, 328}_0 ∧ true) c in CNF: c -b^{3, 328}_2 ∨ -b^{3, 328}_1 ∨ -b^{3, 328}_0 ∨ false c in DIMACS: -7373 -7374 -7375 0 c i = 329 c -2+1 --> -1 c ( b^{3, 329}_2 ∧ b^{3, 329}_1 ∧ -b^{3, 329}_0 ∧ p_987) -> ( b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ b^{3, 330}_0) c in CNF: c -b^{3, 329}_2 ∨ -b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ -p_987 ∨ b^{3, 330}_2 c -b^{3, 329}_2 ∨ -b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ -p_987 ∨ -b^{3, 330}_1 c -b^{3, 329}_2 ∨ -b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ -p_987 ∨ b^{3, 330}_0 c in DIMACS: -7376 -7377 7378 -987 7379 0 -7376 -7377 7378 -987 -7380 0 -7376 -7377 7378 -987 7381 0 c -1+1 --> 0 c ( b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ b^{3, 329}_0 ∧ p_987) -> (-b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ -b^{3, 330}_0) c in CNF: c -b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ -p_987 ∨ -b^{3, 330}_2 c -b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ -p_987 ∨ -b^{3, 330}_1 c -b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ -p_987 ∨ -b^{3, 330}_0 c in DIMACS: -7376 7377 -7378 -987 -7379 0 -7376 7377 -7378 -987 -7380 0 -7376 7377 -7378 -987 -7381 0 c 0+1 --> 1 c (-b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ -b^{3, 329}_0 ∧ p_987) -> (-b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ b^{3, 330}_0) c in CNF: c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ -p_987 ∨ -b^{3, 330}_2 c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ -p_987 ∨ -b^{3, 330}_1 c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ -p_987 ∨ b^{3, 330}_0 c in DIMACS: 7376 7377 7378 -987 -7379 0 7376 7377 7378 -987 -7380 0 7376 7377 7378 -987 7381 0 c 1+1 --> 2 c (-b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ b^{3, 329}_0 ∧ p_987) -> (-b^{3, 330}_2 ∧ b^{3, 330}_1 ∧ -b^{3, 330}_0) c in CNF: c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ -p_987 ∨ -b^{3, 330}_2 c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ -p_987 ∨ b^{3, 330}_1 c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ -p_987 ∨ -b^{3, 330}_0 c in DIMACS: 7376 7377 -7378 -987 -7379 0 7376 7377 -7378 -987 7380 0 7376 7377 -7378 -987 -7381 0 c 2+1 --> break c (-b^{3, 329}_2 ∧ b^{3, 329}_1 ∧ -b^{3, 329}_0 ∧ p_987) -> break c in CNF: c b^{3, 329}_2 ∨ -b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ -p_987 ∨ break c in DIMACS: 7376 -7377 7378 -987 1162 0 c 2-1 --> 1 c (-b^{3, 329}_2 ∧ b^{3, 329}_1 ∧ -b^{3, 329}_0 ∧ -p_987) -> (-b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ b^{3, 330}_0) c in CNF: c b^{3, 329}_2 ∨ -b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ p_987 ∨ -b^{3, 330}_2 c b^{3, 329}_2 ∨ -b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ p_987 ∨ -b^{3, 330}_1 c b^{3, 329}_2 ∨ -b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ p_987 ∨ b^{3, 330}_0 c in DIMACS: 7376 -7377 7378 987 -7379 0 7376 -7377 7378 987 -7380 0 7376 -7377 7378 987 7381 0 c 1-1 --> 0 c (-b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ b^{3, 329}_0 ∧ -p_987) -> (-b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ -b^{3, 330}_0) c in CNF: c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ p_987 ∨ -b^{3, 330}_2 c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ p_987 ∨ -b^{3, 330}_1 c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ p_987 ∨ -b^{3, 330}_0 c in DIMACS: 7376 7377 -7378 987 -7379 0 7376 7377 -7378 987 -7380 0 7376 7377 -7378 987 -7381 0 c 0-1 --> -1 c (-b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ -b^{3, 329}_0 ∧ -p_987) -> ( b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ b^{3, 330}_0) c in CNF: c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ p_987 ∨ b^{3, 330}_2 c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ p_987 ∨ -b^{3, 330}_1 c b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ p_987 ∨ b^{3, 330}_0 c in DIMACS: 7376 7377 7378 987 7379 0 7376 7377 7378 987 -7380 0 7376 7377 7378 987 7381 0 c -1-1 --> -2 c ( b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ b^{3, 329}_0 ∧ -p_987) -> ( b^{3, 330}_2 ∧ b^{3, 330}_1 ∧ -b^{3, 330}_0) c in CNF: c -b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ p_987 ∨ b^{3, 330}_2 c -b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ p_987 ∨ b^{3, 330}_1 c -b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ p_987 ∨ -b^{3, 330}_0 c in DIMACS: -7376 7377 -7378 987 7379 0 -7376 7377 -7378 987 7380 0 -7376 7377 -7378 987 -7381 0 c -2-1 --> break c ( b^{3, 329}_2 ∧ b^{3, 329}_1 ∧ -b^{3, 329}_0 ∧ -p_987) -> break c in CNF: c -b^{3, 329}_2 ∨ -b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ p_987 ∨ break c in DIMACS: -7376 -7377 7378 987 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 329}_2 ∧ -b^{3, 329}_1 ∧ -b^{3, 329}_0 ∧ true) c in CNF: c -b^{3, 329}_2 ∨ b^{3, 329}_1 ∨ b^{3, 329}_0 ∨ false c in DIMACS: -7376 7377 7378 0 c 3 does not represent an automaton state. c -(-b^{3, 329}_2 ∧ b^{3, 329}_1 ∧ b^{3, 329}_0 ∧ true) c in CNF: c b^{3, 329}_2 ∨ -b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ false c in DIMACS: 7376 -7377 -7378 0 c -3 does not represent an automaton state. c -( b^{3, 329}_2 ∧ b^{3, 329}_1 ∧ b^{3, 329}_0 ∧ true) c in CNF: c -b^{3, 329}_2 ∨ -b^{3, 329}_1 ∨ -b^{3, 329}_0 ∨ false c in DIMACS: -7376 -7377 -7378 0 c i = 330 c -2+1 --> -1 c ( b^{3, 330}_2 ∧ b^{3, 330}_1 ∧ -b^{3, 330}_0 ∧ p_990) -> ( b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ b^{3, 331}_0) c in CNF: c -b^{3, 330}_2 ∨ -b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ -p_990 ∨ b^{3, 331}_2 c -b^{3, 330}_2 ∨ -b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ -p_990 ∨ -b^{3, 331}_1 c -b^{3, 330}_2 ∨ -b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ -p_990 ∨ b^{3, 331}_0 c in DIMACS: -7379 -7380 7381 -990 7382 0 -7379 -7380 7381 -990 -7383 0 -7379 -7380 7381 -990 7384 0 c -1+1 --> 0 c ( b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ b^{3, 330}_0 ∧ p_990) -> (-b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ -b^{3, 331}_0) c in CNF: c -b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ -p_990 ∨ -b^{3, 331}_2 c -b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ -p_990 ∨ -b^{3, 331}_1 c -b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ -p_990 ∨ -b^{3, 331}_0 c in DIMACS: -7379 7380 -7381 -990 -7382 0 -7379 7380 -7381 -990 -7383 0 -7379 7380 -7381 -990 -7384 0 c 0+1 --> 1 c (-b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ -b^{3, 330}_0 ∧ p_990) -> (-b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ b^{3, 331}_0) c in CNF: c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ -p_990 ∨ -b^{3, 331}_2 c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ -p_990 ∨ -b^{3, 331}_1 c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ -p_990 ∨ b^{3, 331}_0 c in DIMACS: 7379 7380 7381 -990 -7382 0 7379 7380 7381 -990 -7383 0 7379 7380 7381 -990 7384 0 c 1+1 --> 2 c (-b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ b^{3, 330}_0 ∧ p_990) -> (-b^{3, 331}_2 ∧ b^{3, 331}_1 ∧ -b^{3, 331}_0) c in CNF: c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ -p_990 ∨ -b^{3, 331}_2 c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ -p_990 ∨ b^{3, 331}_1 c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ -p_990 ∨ -b^{3, 331}_0 c in DIMACS: 7379 7380 -7381 -990 -7382 0 7379 7380 -7381 -990 7383 0 7379 7380 -7381 -990 -7384 0 c 2+1 --> break c (-b^{3, 330}_2 ∧ b^{3, 330}_1 ∧ -b^{3, 330}_0 ∧ p_990) -> break c in CNF: c b^{3, 330}_2 ∨ -b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ -p_990 ∨ break c in DIMACS: 7379 -7380 7381 -990 1162 0 c 2-1 --> 1 c (-b^{3, 330}_2 ∧ b^{3, 330}_1 ∧ -b^{3, 330}_0 ∧ -p_990) -> (-b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ b^{3, 331}_0) c in CNF: c b^{3, 330}_2 ∨ -b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ p_990 ∨ -b^{3, 331}_2 c b^{3, 330}_2 ∨ -b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ p_990 ∨ -b^{3, 331}_1 c b^{3, 330}_2 ∨ -b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ p_990 ∨ b^{3, 331}_0 c in DIMACS: 7379 -7380 7381 990 -7382 0 7379 -7380 7381 990 -7383 0 7379 -7380 7381 990 7384 0 c 1-1 --> 0 c (-b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ b^{3, 330}_0 ∧ -p_990) -> (-b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ -b^{3, 331}_0) c in CNF: c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ p_990 ∨ -b^{3, 331}_2 c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ p_990 ∨ -b^{3, 331}_1 c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ p_990 ∨ -b^{3, 331}_0 c in DIMACS: 7379 7380 -7381 990 -7382 0 7379 7380 -7381 990 -7383 0 7379 7380 -7381 990 -7384 0 c 0-1 --> -1 c (-b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ -b^{3, 330}_0 ∧ -p_990) -> ( b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ b^{3, 331}_0) c in CNF: c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ p_990 ∨ b^{3, 331}_2 c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ p_990 ∨ -b^{3, 331}_1 c b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ p_990 ∨ b^{3, 331}_0 c in DIMACS: 7379 7380 7381 990 7382 0 7379 7380 7381 990 -7383 0 7379 7380 7381 990 7384 0 c -1-1 --> -2 c ( b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ b^{3, 330}_0 ∧ -p_990) -> ( b^{3, 331}_2 ∧ b^{3, 331}_1 ∧ -b^{3, 331}_0) c in CNF: c -b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ p_990 ∨ b^{3, 331}_2 c -b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ p_990 ∨ b^{3, 331}_1 c -b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ p_990 ∨ -b^{3, 331}_0 c in DIMACS: -7379 7380 -7381 990 7382 0 -7379 7380 -7381 990 7383 0 -7379 7380 -7381 990 -7384 0 c -2-1 --> break c ( b^{3, 330}_2 ∧ b^{3, 330}_1 ∧ -b^{3, 330}_0 ∧ -p_990) -> break c in CNF: c -b^{3, 330}_2 ∨ -b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ p_990 ∨ break c in DIMACS: -7379 -7380 7381 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 330}_2 ∧ -b^{3, 330}_1 ∧ -b^{3, 330}_0 ∧ true) c in CNF: c -b^{3, 330}_2 ∨ b^{3, 330}_1 ∨ b^{3, 330}_0 ∨ false c in DIMACS: -7379 7380 7381 0 c 3 does not represent an automaton state. c -(-b^{3, 330}_2 ∧ b^{3, 330}_1 ∧ b^{3, 330}_0 ∧ true) c in CNF: c b^{3, 330}_2 ∨ -b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ false c in DIMACS: 7379 -7380 -7381 0 c -3 does not represent an automaton state. c -( b^{3, 330}_2 ∧ b^{3, 330}_1 ∧ b^{3, 330}_0 ∧ true) c in CNF: c -b^{3, 330}_2 ∨ -b^{3, 330}_1 ∨ -b^{3, 330}_0 ∨ false c in DIMACS: -7379 -7380 -7381 0 c i = 331 c -2+1 --> -1 c ( b^{3, 331}_2 ∧ b^{3, 331}_1 ∧ -b^{3, 331}_0 ∧ p_993) -> ( b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ b^{3, 332}_0) c in CNF: c -b^{3, 331}_2 ∨ -b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ -p_993 ∨ b^{3, 332}_2 c -b^{3, 331}_2 ∨ -b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ -p_993 ∨ -b^{3, 332}_1 c -b^{3, 331}_2 ∨ -b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ -p_993 ∨ b^{3, 332}_0 c in DIMACS: -7382 -7383 7384 -993 7385 0 -7382 -7383 7384 -993 -7386 0 -7382 -7383 7384 -993 7387 0 c -1+1 --> 0 c ( b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ b^{3, 331}_0 ∧ p_993) -> (-b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ -b^{3, 332}_0) c in CNF: c -b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ -p_993 ∨ -b^{3, 332}_2 c -b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ -p_993 ∨ -b^{3, 332}_1 c -b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ -p_993 ∨ -b^{3, 332}_0 c in DIMACS: -7382 7383 -7384 -993 -7385 0 -7382 7383 -7384 -993 -7386 0 -7382 7383 -7384 -993 -7387 0 c 0+1 --> 1 c (-b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ -b^{3, 331}_0 ∧ p_993) -> (-b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ b^{3, 332}_0) c in CNF: c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ -p_993 ∨ -b^{3, 332}_2 c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ -p_993 ∨ -b^{3, 332}_1 c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ -p_993 ∨ b^{3, 332}_0 c in DIMACS: 7382 7383 7384 -993 -7385 0 7382 7383 7384 -993 -7386 0 7382 7383 7384 -993 7387 0 c 1+1 --> 2 c (-b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ b^{3, 331}_0 ∧ p_993) -> (-b^{3, 332}_2 ∧ b^{3, 332}_1 ∧ -b^{3, 332}_0) c in CNF: c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ -p_993 ∨ -b^{3, 332}_2 c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ -p_993 ∨ b^{3, 332}_1 c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ -p_993 ∨ -b^{3, 332}_0 c in DIMACS: 7382 7383 -7384 -993 -7385 0 7382 7383 -7384 -993 7386 0 7382 7383 -7384 -993 -7387 0 c 2+1 --> break c (-b^{3, 331}_2 ∧ b^{3, 331}_1 ∧ -b^{3, 331}_0 ∧ p_993) -> break c in CNF: c b^{3, 331}_2 ∨ -b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ -p_993 ∨ break c in DIMACS: 7382 -7383 7384 -993 1162 0 c 2-1 --> 1 c (-b^{3, 331}_2 ∧ b^{3, 331}_1 ∧ -b^{3, 331}_0 ∧ -p_993) -> (-b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ b^{3, 332}_0) c in CNF: c b^{3, 331}_2 ∨ -b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ p_993 ∨ -b^{3, 332}_2 c b^{3, 331}_2 ∨ -b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ p_993 ∨ -b^{3, 332}_1 c b^{3, 331}_2 ∨ -b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ p_993 ∨ b^{3, 332}_0 c in DIMACS: 7382 -7383 7384 993 -7385 0 7382 -7383 7384 993 -7386 0 7382 -7383 7384 993 7387 0 c 1-1 --> 0 c (-b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ b^{3, 331}_0 ∧ -p_993) -> (-b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ -b^{3, 332}_0) c in CNF: c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ p_993 ∨ -b^{3, 332}_2 c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ p_993 ∨ -b^{3, 332}_1 c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ p_993 ∨ -b^{3, 332}_0 c in DIMACS: 7382 7383 -7384 993 -7385 0 7382 7383 -7384 993 -7386 0 7382 7383 -7384 993 -7387 0 c 0-1 --> -1 c (-b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ -b^{3, 331}_0 ∧ -p_993) -> ( b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ b^{3, 332}_0) c in CNF: c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ p_993 ∨ b^{3, 332}_2 c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ p_993 ∨ -b^{3, 332}_1 c b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ p_993 ∨ b^{3, 332}_0 c in DIMACS: 7382 7383 7384 993 7385 0 7382 7383 7384 993 -7386 0 7382 7383 7384 993 7387 0 c -1-1 --> -2 c ( b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ b^{3, 331}_0 ∧ -p_993) -> ( b^{3, 332}_2 ∧ b^{3, 332}_1 ∧ -b^{3, 332}_0) c in CNF: c -b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ p_993 ∨ b^{3, 332}_2 c -b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ p_993 ∨ b^{3, 332}_1 c -b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ p_993 ∨ -b^{3, 332}_0 c in DIMACS: -7382 7383 -7384 993 7385 0 -7382 7383 -7384 993 7386 0 -7382 7383 -7384 993 -7387 0 c -2-1 --> break c ( b^{3, 331}_2 ∧ b^{3, 331}_1 ∧ -b^{3, 331}_0 ∧ -p_993) -> break c in CNF: c -b^{3, 331}_2 ∨ -b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ p_993 ∨ break c in DIMACS: -7382 -7383 7384 993 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 331}_2 ∧ -b^{3, 331}_1 ∧ -b^{3, 331}_0 ∧ true) c in CNF: c -b^{3, 331}_2 ∨ b^{3, 331}_1 ∨ b^{3, 331}_0 ∨ false c in DIMACS: -7382 7383 7384 0 c 3 does not represent an automaton state. c -(-b^{3, 331}_2 ∧ b^{3, 331}_1 ∧ b^{3, 331}_0 ∧ true) c in CNF: c b^{3, 331}_2 ∨ -b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ false c in DIMACS: 7382 -7383 -7384 0 c -3 does not represent an automaton state. c -( b^{3, 331}_2 ∧ b^{3, 331}_1 ∧ b^{3, 331}_0 ∧ true) c in CNF: c -b^{3, 331}_2 ∨ -b^{3, 331}_1 ∨ -b^{3, 331}_0 ∨ false c in DIMACS: -7382 -7383 -7384 0 c i = 332 c -2+1 --> -1 c ( b^{3, 332}_2 ∧ b^{3, 332}_1 ∧ -b^{3, 332}_0 ∧ p_996) -> ( b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ b^{3, 333}_0) c in CNF: c -b^{3, 332}_2 ∨ -b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ -p_996 ∨ b^{3, 333}_2 c -b^{3, 332}_2 ∨ -b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ -p_996 ∨ -b^{3, 333}_1 c -b^{3, 332}_2 ∨ -b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ -p_996 ∨ b^{3, 333}_0 c in DIMACS: -7385 -7386 7387 -996 7388 0 -7385 -7386 7387 -996 -7389 0 -7385 -7386 7387 -996 7390 0 c -1+1 --> 0 c ( b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ b^{3, 332}_0 ∧ p_996) -> (-b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ -b^{3, 333}_0) c in CNF: c -b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ -p_996 ∨ -b^{3, 333}_2 c -b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ -p_996 ∨ -b^{3, 333}_1 c -b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ -p_996 ∨ -b^{3, 333}_0 c in DIMACS: -7385 7386 -7387 -996 -7388 0 -7385 7386 -7387 -996 -7389 0 -7385 7386 -7387 -996 -7390 0 c 0+1 --> 1 c (-b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ -b^{3, 332}_0 ∧ p_996) -> (-b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ b^{3, 333}_0) c in CNF: c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ -p_996 ∨ -b^{3, 333}_2 c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ -p_996 ∨ -b^{3, 333}_1 c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ -p_996 ∨ b^{3, 333}_0 c in DIMACS: 7385 7386 7387 -996 -7388 0 7385 7386 7387 -996 -7389 0 7385 7386 7387 -996 7390 0 c 1+1 --> 2 c (-b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ b^{3, 332}_0 ∧ p_996) -> (-b^{3, 333}_2 ∧ b^{3, 333}_1 ∧ -b^{3, 333}_0) c in CNF: c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ -p_996 ∨ -b^{3, 333}_2 c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ -p_996 ∨ b^{3, 333}_1 c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ -p_996 ∨ -b^{3, 333}_0 c in DIMACS: 7385 7386 -7387 -996 -7388 0 7385 7386 -7387 -996 7389 0 7385 7386 -7387 -996 -7390 0 c 2+1 --> break c (-b^{3, 332}_2 ∧ b^{3, 332}_1 ∧ -b^{3, 332}_0 ∧ p_996) -> break c in CNF: c b^{3, 332}_2 ∨ -b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ -p_996 ∨ break c in DIMACS: 7385 -7386 7387 -996 1162 0 c 2-1 --> 1 c (-b^{3, 332}_2 ∧ b^{3, 332}_1 ∧ -b^{3, 332}_0 ∧ -p_996) -> (-b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ b^{3, 333}_0) c in CNF: c b^{3, 332}_2 ∨ -b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ p_996 ∨ -b^{3, 333}_2 c b^{3, 332}_2 ∨ -b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ p_996 ∨ -b^{3, 333}_1 c b^{3, 332}_2 ∨ -b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ p_996 ∨ b^{3, 333}_0 c in DIMACS: 7385 -7386 7387 996 -7388 0 7385 -7386 7387 996 -7389 0 7385 -7386 7387 996 7390 0 c 1-1 --> 0 c (-b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ b^{3, 332}_0 ∧ -p_996) -> (-b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ -b^{3, 333}_0) c in CNF: c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ p_996 ∨ -b^{3, 333}_2 c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ p_996 ∨ -b^{3, 333}_1 c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ p_996 ∨ -b^{3, 333}_0 c in DIMACS: 7385 7386 -7387 996 -7388 0 7385 7386 -7387 996 -7389 0 7385 7386 -7387 996 -7390 0 c 0-1 --> -1 c (-b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ -b^{3, 332}_0 ∧ -p_996) -> ( b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ b^{3, 333}_0) c in CNF: c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ p_996 ∨ b^{3, 333}_2 c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ p_996 ∨ -b^{3, 333}_1 c b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ p_996 ∨ b^{3, 333}_0 c in DIMACS: 7385 7386 7387 996 7388 0 7385 7386 7387 996 -7389 0 7385 7386 7387 996 7390 0 c -1-1 --> -2 c ( b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ b^{3, 332}_0 ∧ -p_996) -> ( b^{3, 333}_2 ∧ b^{3, 333}_1 ∧ -b^{3, 333}_0) c in CNF: c -b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ p_996 ∨ b^{3, 333}_2 c -b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ p_996 ∨ b^{3, 333}_1 c -b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ p_996 ∨ -b^{3, 333}_0 c in DIMACS: -7385 7386 -7387 996 7388 0 -7385 7386 -7387 996 7389 0 -7385 7386 -7387 996 -7390 0 c -2-1 --> break c ( b^{3, 332}_2 ∧ b^{3, 332}_1 ∧ -b^{3, 332}_0 ∧ -p_996) -> break c in CNF: c -b^{3, 332}_2 ∨ -b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ p_996 ∨ break c in DIMACS: -7385 -7386 7387 996 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 332}_2 ∧ -b^{3, 332}_1 ∧ -b^{3, 332}_0 ∧ true) c in CNF: c -b^{3, 332}_2 ∨ b^{3, 332}_1 ∨ b^{3, 332}_0 ∨ false c in DIMACS: -7385 7386 7387 0 c 3 does not represent an automaton state. c -(-b^{3, 332}_2 ∧ b^{3, 332}_1 ∧ b^{3, 332}_0 ∧ true) c in CNF: c b^{3, 332}_2 ∨ -b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ false c in DIMACS: 7385 -7386 -7387 0 c -3 does not represent an automaton state. c -( b^{3, 332}_2 ∧ b^{3, 332}_1 ∧ b^{3, 332}_0 ∧ true) c in CNF: c -b^{3, 332}_2 ∨ -b^{3, 332}_1 ∨ -b^{3, 332}_0 ∨ false c in DIMACS: -7385 -7386 -7387 0 c i = 333 c -2+1 --> -1 c ( b^{3, 333}_2 ∧ b^{3, 333}_1 ∧ -b^{3, 333}_0 ∧ p_999) -> ( b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ b^{3, 334}_0) c in CNF: c -b^{3, 333}_2 ∨ -b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ -p_999 ∨ b^{3, 334}_2 c -b^{3, 333}_2 ∨ -b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ -p_999 ∨ -b^{3, 334}_1 c -b^{3, 333}_2 ∨ -b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ -p_999 ∨ b^{3, 334}_0 c in DIMACS: -7388 -7389 7390 -999 7391 0 -7388 -7389 7390 -999 -7392 0 -7388 -7389 7390 -999 7393 0 c -1+1 --> 0 c ( b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ b^{3, 333}_0 ∧ p_999) -> (-b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ -b^{3, 334}_0) c in CNF: c -b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ -p_999 ∨ -b^{3, 334}_2 c -b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ -p_999 ∨ -b^{3, 334}_1 c -b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ -p_999 ∨ -b^{3, 334}_0 c in DIMACS: -7388 7389 -7390 -999 -7391 0 -7388 7389 -7390 -999 -7392 0 -7388 7389 -7390 -999 -7393 0 c 0+1 --> 1 c (-b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ -b^{3, 333}_0 ∧ p_999) -> (-b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ b^{3, 334}_0) c in CNF: c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ -p_999 ∨ -b^{3, 334}_2 c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ -p_999 ∨ -b^{3, 334}_1 c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ -p_999 ∨ b^{3, 334}_0 c in DIMACS: 7388 7389 7390 -999 -7391 0 7388 7389 7390 -999 -7392 0 7388 7389 7390 -999 7393 0 c 1+1 --> 2 c (-b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ b^{3, 333}_0 ∧ p_999) -> (-b^{3, 334}_2 ∧ b^{3, 334}_1 ∧ -b^{3, 334}_0) c in CNF: c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ -p_999 ∨ -b^{3, 334}_2 c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ -p_999 ∨ b^{3, 334}_1 c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ -p_999 ∨ -b^{3, 334}_0 c in DIMACS: 7388 7389 -7390 -999 -7391 0 7388 7389 -7390 -999 7392 0 7388 7389 -7390 -999 -7393 0 c 2+1 --> break c (-b^{3, 333}_2 ∧ b^{3, 333}_1 ∧ -b^{3, 333}_0 ∧ p_999) -> break c in CNF: c b^{3, 333}_2 ∨ -b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ -p_999 ∨ break c in DIMACS: 7388 -7389 7390 -999 1162 0 c 2-1 --> 1 c (-b^{3, 333}_2 ∧ b^{3, 333}_1 ∧ -b^{3, 333}_0 ∧ -p_999) -> (-b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ b^{3, 334}_0) c in CNF: c b^{3, 333}_2 ∨ -b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ p_999 ∨ -b^{3, 334}_2 c b^{3, 333}_2 ∨ -b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ p_999 ∨ -b^{3, 334}_1 c b^{3, 333}_2 ∨ -b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ p_999 ∨ b^{3, 334}_0 c in DIMACS: 7388 -7389 7390 999 -7391 0 7388 -7389 7390 999 -7392 0 7388 -7389 7390 999 7393 0 c 1-1 --> 0 c (-b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ b^{3, 333}_0 ∧ -p_999) -> (-b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ -b^{3, 334}_0) c in CNF: c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ p_999 ∨ -b^{3, 334}_2 c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ p_999 ∨ -b^{3, 334}_1 c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ p_999 ∨ -b^{3, 334}_0 c in DIMACS: 7388 7389 -7390 999 -7391 0 7388 7389 -7390 999 -7392 0 7388 7389 -7390 999 -7393 0 c 0-1 --> -1 c (-b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ -b^{3, 333}_0 ∧ -p_999) -> ( b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ b^{3, 334}_0) c in CNF: c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ p_999 ∨ b^{3, 334}_2 c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ p_999 ∨ -b^{3, 334}_1 c b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ p_999 ∨ b^{3, 334}_0 c in DIMACS: 7388 7389 7390 999 7391 0 7388 7389 7390 999 -7392 0 7388 7389 7390 999 7393 0 c -1-1 --> -2 c ( b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ b^{3, 333}_0 ∧ -p_999) -> ( b^{3, 334}_2 ∧ b^{3, 334}_1 ∧ -b^{3, 334}_0) c in CNF: c -b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ p_999 ∨ b^{3, 334}_2 c -b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ p_999 ∨ b^{3, 334}_1 c -b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ p_999 ∨ -b^{3, 334}_0 c in DIMACS: -7388 7389 -7390 999 7391 0 -7388 7389 -7390 999 7392 0 -7388 7389 -7390 999 -7393 0 c -2-1 --> break c ( b^{3, 333}_2 ∧ b^{3, 333}_1 ∧ -b^{3, 333}_0 ∧ -p_999) -> break c in CNF: c -b^{3, 333}_2 ∨ -b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ p_999 ∨ break c in DIMACS: -7388 -7389 7390 999 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 333}_2 ∧ -b^{3, 333}_1 ∧ -b^{3, 333}_0 ∧ true) c in CNF: c -b^{3, 333}_2 ∨ b^{3, 333}_1 ∨ b^{3, 333}_0 ∨ false c in DIMACS: -7388 7389 7390 0 c 3 does not represent an automaton state. c -(-b^{3, 333}_2 ∧ b^{3, 333}_1 ∧ b^{3, 333}_0 ∧ true) c in CNF: c b^{3, 333}_2 ∨ -b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ false c in DIMACS: 7388 -7389 -7390 0 c -3 does not represent an automaton state. c -( b^{3, 333}_2 ∧ b^{3, 333}_1 ∧ b^{3, 333}_0 ∧ true) c in CNF: c -b^{3, 333}_2 ∨ -b^{3, 333}_1 ∨ -b^{3, 333}_0 ∨ false c in DIMACS: -7388 -7389 -7390 0 c i = 334 c -2+1 --> -1 c ( b^{3, 334}_2 ∧ b^{3, 334}_1 ∧ -b^{3, 334}_0 ∧ p_1002) -> ( b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ b^{3, 335}_0) c in CNF: c -b^{3, 334}_2 ∨ -b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ -p_1002 ∨ b^{3, 335}_2 c -b^{3, 334}_2 ∨ -b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ -p_1002 ∨ -b^{3, 335}_1 c -b^{3, 334}_2 ∨ -b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ -p_1002 ∨ b^{3, 335}_0 c in DIMACS: -7391 -7392 7393 -1002 7394 0 -7391 -7392 7393 -1002 -7395 0 -7391 -7392 7393 -1002 7396 0 c -1+1 --> 0 c ( b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ b^{3, 334}_0 ∧ p_1002) -> (-b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ -b^{3, 335}_0) c in CNF: c -b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ -p_1002 ∨ -b^{3, 335}_2 c -b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ -p_1002 ∨ -b^{3, 335}_1 c -b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ -p_1002 ∨ -b^{3, 335}_0 c in DIMACS: -7391 7392 -7393 -1002 -7394 0 -7391 7392 -7393 -1002 -7395 0 -7391 7392 -7393 -1002 -7396 0 c 0+1 --> 1 c (-b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ -b^{3, 334}_0 ∧ p_1002) -> (-b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ b^{3, 335}_0) c in CNF: c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ -p_1002 ∨ -b^{3, 335}_2 c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ -p_1002 ∨ -b^{3, 335}_1 c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ -p_1002 ∨ b^{3, 335}_0 c in DIMACS: 7391 7392 7393 -1002 -7394 0 7391 7392 7393 -1002 -7395 0 7391 7392 7393 -1002 7396 0 c 1+1 --> 2 c (-b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ b^{3, 334}_0 ∧ p_1002) -> (-b^{3, 335}_2 ∧ b^{3, 335}_1 ∧ -b^{3, 335}_0) c in CNF: c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ -p_1002 ∨ -b^{3, 335}_2 c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ -p_1002 ∨ b^{3, 335}_1 c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ -p_1002 ∨ -b^{3, 335}_0 c in DIMACS: 7391 7392 -7393 -1002 -7394 0 7391 7392 -7393 -1002 7395 0 7391 7392 -7393 -1002 -7396 0 c 2+1 --> break c (-b^{3, 334}_2 ∧ b^{3, 334}_1 ∧ -b^{3, 334}_0 ∧ p_1002) -> break c in CNF: c b^{3, 334}_2 ∨ -b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ -p_1002 ∨ break c in DIMACS: 7391 -7392 7393 -1002 1162 0 c 2-1 --> 1 c (-b^{3, 334}_2 ∧ b^{3, 334}_1 ∧ -b^{3, 334}_0 ∧ -p_1002) -> (-b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ b^{3, 335}_0) c in CNF: c b^{3, 334}_2 ∨ -b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ p_1002 ∨ -b^{3, 335}_2 c b^{3, 334}_2 ∨ -b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ p_1002 ∨ -b^{3, 335}_1 c b^{3, 334}_2 ∨ -b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ p_1002 ∨ b^{3, 335}_0 c in DIMACS: 7391 -7392 7393 1002 -7394 0 7391 -7392 7393 1002 -7395 0 7391 -7392 7393 1002 7396 0 c 1-1 --> 0 c (-b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ b^{3, 334}_0 ∧ -p_1002) -> (-b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ -b^{3, 335}_0) c in CNF: c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ p_1002 ∨ -b^{3, 335}_2 c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ p_1002 ∨ -b^{3, 335}_1 c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ p_1002 ∨ -b^{3, 335}_0 c in DIMACS: 7391 7392 -7393 1002 -7394 0 7391 7392 -7393 1002 -7395 0 7391 7392 -7393 1002 -7396 0 c 0-1 --> -1 c (-b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ -b^{3, 334}_0 ∧ -p_1002) -> ( b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ b^{3, 335}_0) c in CNF: c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ p_1002 ∨ b^{3, 335}_2 c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ p_1002 ∨ -b^{3, 335}_1 c b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ p_1002 ∨ b^{3, 335}_0 c in DIMACS: 7391 7392 7393 1002 7394 0 7391 7392 7393 1002 -7395 0 7391 7392 7393 1002 7396 0 c -1-1 --> -2 c ( b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ b^{3, 334}_0 ∧ -p_1002) -> ( b^{3, 335}_2 ∧ b^{3, 335}_1 ∧ -b^{3, 335}_0) c in CNF: c -b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ p_1002 ∨ b^{3, 335}_2 c -b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ p_1002 ∨ b^{3, 335}_1 c -b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ p_1002 ∨ -b^{3, 335}_0 c in DIMACS: -7391 7392 -7393 1002 7394 0 -7391 7392 -7393 1002 7395 0 -7391 7392 -7393 1002 -7396 0 c -2-1 --> break c ( b^{3, 334}_2 ∧ b^{3, 334}_1 ∧ -b^{3, 334}_0 ∧ -p_1002) -> break c in CNF: c -b^{3, 334}_2 ∨ -b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ p_1002 ∨ break c in DIMACS: -7391 -7392 7393 1002 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 334}_2 ∧ -b^{3, 334}_1 ∧ -b^{3, 334}_0 ∧ true) c in CNF: c -b^{3, 334}_2 ∨ b^{3, 334}_1 ∨ b^{3, 334}_0 ∨ false c in DIMACS: -7391 7392 7393 0 c 3 does not represent an automaton state. c -(-b^{3, 334}_2 ∧ b^{3, 334}_1 ∧ b^{3, 334}_0 ∧ true) c in CNF: c b^{3, 334}_2 ∨ -b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ false c in DIMACS: 7391 -7392 -7393 0 c -3 does not represent an automaton state. c -( b^{3, 334}_2 ∧ b^{3, 334}_1 ∧ b^{3, 334}_0 ∧ true) c in CNF: c -b^{3, 334}_2 ∨ -b^{3, 334}_1 ∨ -b^{3, 334}_0 ∨ false c in DIMACS: -7391 -7392 -7393 0 c i = 335 c -2+1 --> -1 c ( b^{3, 335}_2 ∧ b^{3, 335}_1 ∧ -b^{3, 335}_0 ∧ p_1005) -> ( b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ b^{3, 336}_0) c in CNF: c -b^{3, 335}_2 ∨ -b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ -p_1005 ∨ b^{3, 336}_2 c -b^{3, 335}_2 ∨ -b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ -p_1005 ∨ -b^{3, 336}_1 c -b^{3, 335}_2 ∨ -b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ -p_1005 ∨ b^{3, 336}_0 c in DIMACS: -7394 -7395 7396 -1005 7397 0 -7394 -7395 7396 -1005 -7398 0 -7394 -7395 7396 -1005 7399 0 c -1+1 --> 0 c ( b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ b^{3, 335}_0 ∧ p_1005) -> (-b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ -b^{3, 336}_0) c in CNF: c -b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ -p_1005 ∨ -b^{3, 336}_2 c -b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ -p_1005 ∨ -b^{3, 336}_1 c -b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ -p_1005 ∨ -b^{3, 336}_0 c in DIMACS: -7394 7395 -7396 -1005 -7397 0 -7394 7395 -7396 -1005 -7398 0 -7394 7395 -7396 -1005 -7399 0 c 0+1 --> 1 c (-b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ -b^{3, 335}_0 ∧ p_1005) -> (-b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ b^{3, 336}_0) c in CNF: c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ -p_1005 ∨ -b^{3, 336}_2 c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ -p_1005 ∨ -b^{3, 336}_1 c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ -p_1005 ∨ b^{3, 336}_0 c in DIMACS: 7394 7395 7396 -1005 -7397 0 7394 7395 7396 -1005 -7398 0 7394 7395 7396 -1005 7399 0 c 1+1 --> 2 c (-b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ b^{3, 335}_0 ∧ p_1005) -> (-b^{3, 336}_2 ∧ b^{3, 336}_1 ∧ -b^{3, 336}_0) c in CNF: c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ -p_1005 ∨ -b^{3, 336}_2 c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ -p_1005 ∨ b^{3, 336}_1 c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ -p_1005 ∨ -b^{3, 336}_0 c in DIMACS: 7394 7395 -7396 -1005 -7397 0 7394 7395 -7396 -1005 7398 0 7394 7395 -7396 -1005 -7399 0 c 2+1 --> break c (-b^{3, 335}_2 ∧ b^{3, 335}_1 ∧ -b^{3, 335}_0 ∧ p_1005) -> break c in CNF: c b^{3, 335}_2 ∨ -b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ -p_1005 ∨ break c in DIMACS: 7394 -7395 7396 -1005 1162 0 c 2-1 --> 1 c (-b^{3, 335}_2 ∧ b^{3, 335}_1 ∧ -b^{3, 335}_0 ∧ -p_1005) -> (-b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ b^{3, 336}_0) c in CNF: c b^{3, 335}_2 ∨ -b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ p_1005 ∨ -b^{3, 336}_2 c b^{3, 335}_2 ∨ -b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ p_1005 ∨ -b^{3, 336}_1 c b^{3, 335}_2 ∨ -b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ p_1005 ∨ b^{3, 336}_0 c in DIMACS: 7394 -7395 7396 1005 -7397 0 7394 -7395 7396 1005 -7398 0 7394 -7395 7396 1005 7399 0 c 1-1 --> 0 c (-b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ b^{3, 335}_0 ∧ -p_1005) -> (-b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ -b^{3, 336}_0) c in CNF: c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ p_1005 ∨ -b^{3, 336}_2 c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ p_1005 ∨ -b^{3, 336}_1 c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ p_1005 ∨ -b^{3, 336}_0 c in DIMACS: 7394 7395 -7396 1005 -7397 0 7394 7395 -7396 1005 -7398 0 7394 7395 -7396 1005 -7399 0 c 0-1 --> -1 c (-b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ -b^{3, 335}_0 ∧ -p_1005) -> ( b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ b^{3, 336}_0) c in CNF: c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ p_1005 ∨ b^{3, 336}_2 c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ p_1005 ∨ -b^{3, 336}_1 c b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ p_1005 ∨ b^{3, 336}_0 c in DIMACS: 7394 7395 7396 1005 7397 0 7394 7395 7396 1005 -7398 0 7394 7395 7396 1005 7399 0 c -1-1 --> -2 c ( b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ b^{3, 335}_0 ∧ -p_1005) -> ( b^{3, 336}_2 ∧ b^{3, 336}_1 ∧ -b^{3, 336}_0) c in CNF: c -b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ p_1005 ∨ b^{3, 336}_2 c -b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ p_1005 ∨ b^{3, 336}_1 c -b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ p_1005 ∨ -b^{3, 336}_0 c in DIMACS: -7394 7395 -7396 1005 7397 0 -7394 7395 -7396 1005 7398 0 -7394 7395 -7396 1005 -7399 0 c -2-1 --> break c ( b^{3, 335}_2 ∧ b^{3, 335}_1 ∧ -b^{3, 335}_0 ∧ -p_1005) -> break c in CNF: c -b^{3, 335}_2 ∨ -b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ p_1005 ∨ break c in DIMACS: -7394 -7395 7396 1005 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 335}_2 ∧ -b^{3, 335}_1 ∧ -b^{3, 335}_0 ∧ true) c in CNF: c -b^{3, 335}_2 ∨ b^{3, 335}_1 ∨ b^{3, 335}_0 ∨ false c in DIMACS: -7394 7395 7396 0 c 3 does not represent an automaton state. c -(-b^{3, 335}_2 ∧ b^{3, 335}_1 ∧ b^{3, 335}_0 ∧ true) c in CNF: c b^{3, 335}_2 ∨ -b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ false c in DIMACS: 7394 -7395 -7396 0 c -3 does not represent an automaton state. c -( b^{3, 335}_2 ∧ b^{3, 335}_1 ∧ b^{3, 335}_0 ∧ true) c in CNF: c -b^{3, 335}_2 ∨ -b^{3, 335}_1 ∨ -b^{3, 335}_0 ∨ false c in DIMACS: -7394 -7395 -7396 0 c i = 336 c -2+1 --> -1 c ( b^{3, 336}_2 ∧ b^{3, 336}_1 ∧ -b^{3, 336}_0 ∧ p_1008) -> ( b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ b^{3, 337}_0) c in CNF: c -b^{3, 336}_2 ∨ -b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ -p_1008 ∨ b^{3, 337}_2 c -b^{3, 336}_2 ∨ -b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ -p_1008 ∨ -b^{3, 337}_1 c -b^{3, 336}_2 ∨ -b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ -p_1008 ∨ b^{3, 337}_0 c in DIMACS: -7397 -7398 7399 -1008 7400 0 -7397 -7398 7399 -1008 -7401 0 -7397 -7398 7399 -1008 7402 0 c -1+1 --> 0 c ( b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ b^{3, 336}_0 ∧ p_1008) -> (-b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ -b^{3, 337}_0) c in CNF: c -b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ -p_1008 ∨ -b^{3, 337}_2 c -b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ -p_1008 ∨ -b^{3, 337}_1 c -b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ -p_1008 ∨ -b^{3, 337}_0 c in DIMACS: -7397 7398 -7399 -1008 -7400 0 -7397 7398 -7399 -1008 -7401 0 -7397 7398 -7399 -1008 -7402 0 c 0+1 --> 1 c (-b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ -b^{3, 336}_0 ∧ p_1008) -> (-b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ b^{3, 337}_0) c in CNF: c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ -p_1008 ∨ -b^{3, 337}_2 c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ -p_1008 ∨ -b^{3, 337}_1 c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ -p_1008 ∨ b^{3, 337}_0 c in DIMACS: 7397 7398 7399 -1008 -7400 0 7397 7398 7399 -1008 -7401 0 7397 7398 7399 -1008 7402 0 c 1+1 --> 2 c (-b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ b^{3, 336}_0 ∧ p_1008) -> (-b^{3, 337}_2 ∧ b^{3, 337}_1 ∧ -b^{3, 337}_0) c in CNF: c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ -p_1008 ∨ -b^{3, 337}_2 c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ -p_1008 ∨ b^{3, 337}_1 c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ -p_1008 ∨ -b^{3, 337}_0 c in DIMACS: 7397 7398 -7399 -1008 -7400 0 7397 7398 -7399 -1008 7401 0 7397 7398 -7399 -1008 -7402 0 c 2+1 --> break c (-b^{3, 336}_2 ∧ b^{3, 336}_1 ∧ -b^{3, 336}_0 ∧ p_1008) -> break c in CNF: c b^{3, 336}_2 ∨ -b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ -p_1008 ∨ break c in DIMACS: 7397 -7398 7399 -1008 1162 0 c 2-1 --> 1 c (-b^{3, 336}_2 ∧ b^{3, 336}_1 ∧ -b^{3, 336}_0 ∧ -p_1008) -> (-b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ b^{3, 337}_0) c in CNF: c b^{3, 336}_2 ∨ -b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ p_1008 ∨ -b^{3, 337}_2 c b^{3, 336}_2 ∨ -b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ p_1008 ∨ -b^{3, 337}_1 c b^{3, 336}_2 ∨ -b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ p_1008 ∨ b^{3, 337}_0 c in DIMACS: 7397 -7398 7399 1008 -7400 0 7397 -7398 7399 1008 -7401 0 7397 -7398 7399 1008 7402 0 c 1-1 --> 0 c (-b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ b^{3, 336}_0 ∧ -p_1008) -> (-b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ -b^{3, 337}_0) c in CNF: c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ p_1008 ∨ -b^{3, 337}_2 c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ p_1008 ∨ -b^{3, 337}_1 c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ p_1008 ∨ -b^{3, 337}_0 c in DIMACS: 7397 7398 -7399 1008 -7400 0 7397 7398 -7399 1008 -7401 0 7397 7398 -7399 1008 -7402 0 c 0-1 --> -1 c (-b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ -b^{3, 336}_0 ∧ -p_1008) -> ( b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ b^{3, 337}_0) c in CNF: c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ p_1008 ∨ b^{3, 337}_2 c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ p_1008 ∨ -b^{3, 337}_1 c b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ p_1008 ∨ b^{3, 337}_0 c in DIMACS: 7397 7398 7399 1008 7400 0 7397 7398 7399 1008 -7401 0 7397 7398 7399 1008 7402 0 c -1-1 --> -2 c ( b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ b^{3, 336}_0 ∧ -p_1008) -> ( b^{3, 337}_2 ∧ b^{3, 337}_1 ∧ -b^{3, 337}_0) c in CNF: c -b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ p_1008 ∨ b^{3, 337}_2 c -b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ p_1008 ∨ b^{3, 337}_1 c -b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ p_1008 ∨ -b^{3, 337}_0 c in DIMACS: -7397 7398 -7399 1008 7400 0 -7397 7398 -7399 1008 7401 0 -7397 7398 -7399 1008 -7402 0 c -2-1 --> break c ( b^{3, 336}_2 ∧ b^{3, 336}_1 ∧ -b^{3, 336}_0 ∧ -p_1008) -> break c in CNF: c -b^{3, 336}_2 ∨ -b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ p_1008 ∨ break c in DIMACS: -7397 -7398 7399 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 336}_2 ∧ -b^{3, 336}_1 ∧ -b^{3, 336}_0 ∧ true) c in CNF: c -b^{3, 336}_2 ∨ b^{3, 336}_1 ∨ b^{3, 336}_0 ∨ false c in DIMACS: -7397 7398 7399 0 c 3 does not represent an automaton state. c -(-b^{3, 336}_2 ∧ b^{3, 336}_1 ∧ b^{3, 336}_0 ∧ true) c in CNF: c b^{3, 336}_2 ∨ -b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ false c in DIMACS: 7397 -7398 -7399 0 c -3 does not represent an automaton state. c -( b^{3, 336}_2 ∧ b^{3, 336}_1 ∧ b^{3, 336}_0 ∧ true) c in CNF: c -b^{3, 336}_2 ∨ -b^{3, 336}_1 ∨ -b^{3, 336}_0 ∨ false c in DIMACS: -7397 -7398 -7399 0 c i = 337 c -2+1 --> -1 c ( b^{3, 337}_2 ∧ b^{3, 337}_1 ∧ -b^{3, 337}_0 ∧ p_1011) -> ( b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ b^{3, 338}_0) c in CNF: c -b^{3, 337}_2 ∨ -b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ -p_1011 ∨ b^{3, 338}_2 c -b^{3, 337}_2 ∨ -b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ -p_1011 ∨ -b^{3, 338}_1 c -b^{3, 337}_2 ∨ -b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ -p_1011 ∨ b^{3, 338}_0 c in DIMACS: -7400 -7401 7402 -1011 7403 0 -7400 -7401 7402 -1011 -7404 0 -7400 -7401 7402 -1011 7405 0 c -1+1 --> 0 c ( b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ b^{3, 337}_0 ∧ p_1011) -> (-b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ -b^{3, 338}_0) c in CNF: c -b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ -p_1011 ∨ -b^{3, 338}_2 c -b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ -p_1011 ∨ -b^{3, 338}_1 c -b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ -p_1011 ∨ -b^{3, 338}_0 c in DIMACS: -7400 7401 -7402 -1011 -7403 0 -7400 7401 -7402 -1011 -7404 0 -7400 7401 -7402 -1011 -7405 0 c 0+1 --> 1 c (-b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ -b^{3, 337}_0 ∧ p_1011) -> (-b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ b^{3, 338}_0) c in CNF: c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ -p_1011 ∨ -b^{3, 338}_2 c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ -p_1011 ∨ -b^{3, 338}_1 c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ -p_1011 ∨ b^{3, 338}_0 c in DIMACS: 7400 7401 7402 -1011 -7403 0 7400 7401 7402 -1011 -7404 0 7400 7401 7402 -1011 7405 0 c 1+1 --> 2 c (-b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ b^{3, 337}_0 ∧ p_1011) -> (-b^{3, 338}_2 ∧ b^{3, 338}_1 ∧ -b^{3, 338}_0) c in CNF: c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ -p_1011 ∨ -b^{3, 338}_2 c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ -p_1011 ∨ b^{3, 338}_1 c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ -p_1011 ∨ -b^{3, 338}_0 c in DIMACS: 7400 7401 -7402 -1011 -7403 0 7400 7401 -7402 -1011 7404 0 7400 7401 -7402 -1011 -7405 0 c 2+1 --> break c (-b^{3, 337}_2 ∧ b^{3, 337}_1 ∧ -b^{3, 337}_0 ∧ p_1011) -> break c in CNF: c b^{3, 337}_2 ∨ -b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ -p_1011 ∨ break c in DIMACS: 7400 -7401 7402 -1011 1162 0 c 2-1 --> 1 c (-b^{3, 337}_2 ∧ b^{3, 337}_1 ∧ -b^{3, 337}_0 ∧ -p_1011) -> (-b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ b^{3, 338}_0) c in CNF: c b^{3, 337}_2 ∨ -b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ p_1011 ∨ -b^{3, 338}_2 c b^{3, 337}_2 ∨ -b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ p_1011 ∨ -b^{3, 338}_1 c b^{3, 337}_2 ∨ -b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ p_1011 ∨ b^{3, 338}_0 c in DIMACS: 7400 -7401 7402 1011 -7403 0 7400 -7401 7402 1011 -7404 0 7400 -7401 7402 1011 7405 0 c 1-1 --> 0 c (-b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ b^{3, 337}_0 ∧ -p_1011) -> (-b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ -b^{3, 338}_0) c in CNF: c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ p_1011 ∨ -b^{3, 338}_2 c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ p_1011 ∨ -b^{3, 338}_1 c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ p_1011 ∨ -b^{3, 338}_0 c in DIMACS: 7400 7401 -7402 1011 -7403 0 7400 7401 -7402 1011 -7404 0 7400 7401 -7402 1011 -7405 0 c 0-1 --> -1 c (-b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ -b^{3, 337}_0 ∧ -p_1011) -> ( b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ b^{3, 338}_0) c in CNF: c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ p_1011 ∨ b^{3, 338}_2 c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ p_1011 ∨ -b^{3, 338}_1 c b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ p_1011 ∨ b^{3, 338}_0 c in DIMACS: 7400 7401 7402 1011 7403 0 7400 7401 7402 1011 -7404 0 7400 7401 7402 1011 7405 0 c -1-1 --> -2 c ( b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ b^{3, 337}_0 ∧ -p_1011) -> ( b^{3, 338}_2 ∧ b^{3, 338}_1 ∧ -b^{3, 338}_0) c in CNF: c -b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ p_1011 ∨ b^{3, 338}_2 c -b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ p_1011 ∨ b^{3, 338}_1 c -b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ p_1011 ∨ -b^{3, 338}_0 c in DIMACS: -7400 7401 -7402 1011 7403 0 -7400 7401 -7402 1011 7404 0 -7400 7401 -7402 1011 -7405 0 c -2-1 --> break c ( b^{3, 337}_2 ∧ b^{3, 337}_1 ∧ -b^{3, 337}_0 ∧ -p_1011) -> break c in CNF: c -b^{3, 337}_2 ∨ -b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ p_1011 ∨ break c in DIMACS: -7400 -7401 7402 1011 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 337}_2 ∧ -b^{3, 337}_1 ∧ -b^{3, 337}_0 ∧ true) c in CNF: c -b^{3, 337}_2 ∨ b^{3, 337}_1 ∨ b^{3, 337}_0 ∨ false c in DIMACS: -7400 7401 7402 0 c 3 does not represent an automaton state. c -(-b^{3, 337}_2 ∧ b^{3, 337}_1 ∧ b^{3, 337}_0 ∧ true) c in CNF: c b^{3, 337}_2 ∨ -b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ false c in DIMACS: 7400 -7401 -7402 0 c -3 does not represent an automaton state. c -( b^{3, 337}_2 ∧ b^{3, 337}_1 ∧ b^{3, 337}_0 ∧ true) c in CNF: c -b^{3, 337}_2 ∨ -b^{3, 337}_1 ∨ -b^{3, 337}_0 ∨ false c in DIMACS: -7400 -7401 -7402 0 c i = 338 c -2+1 --> -1 c ( b^{3, 338}_2 ∧ b^{3, 338}_1 ∧ -b^{3, 338}_0 ∧ p_1014) -> ( b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ b^{3, 339}_0) c in CNF: c -b^{3, 338}_2 ∨ -b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ -p_1014 ∨ b^{3, 339}_2 c -b^{3, 338}_2 ∨ -b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ -p_1014 ∨ -b^{3, 339}_1 c -b^{3, 338}_2 ∨ -b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ -p_1014 ∨ b^{3, 339}_0 c in DIMACS: -7403 -7404 7405 -1014 7406 0 -7403 -7404 7405 -1014 -7407 0 -7403 -7404 7405 -1014 7408 0 c -1+1 --> 0 c ( b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ b^{3, 338}_0 ∧ p_1014) -> (-b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ -b^{3, 339}_0) c in CNF: c -b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ -p_1014 ∨ -b^{3, 339}_2 c -b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ -p_1014 ∨ -b^{3, 339}_1 c -b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ -p_1014 ∨ -b^{3, 339}_0 c in DIMACS: -7403 7404 -7405 -1014 -7406 0 -7403 7404 -7405 -1014 -7407 0 -7403 7404 -7405 -1014 -7408 0 c 0+1 --> 1 c (-b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ -b^{3, 338}_0 ∧ p_1014) -> (-b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ b^{3, 339}_0) c in CNF: c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ -p_1014 ∨ -b^{3, 339}_2 c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ -p_1014 ∨ -b^{3, 339}_1 c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ -p_1014 ∨ b^{3, 339}_0 c in DIMACS: 7403 7404 7405 -1014 -7406 0 7403 7404 7405 -1014 -7407 0 7403 7404 7405 -1014 7408 0 c 1+1 --> 2 c (-b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ b^{3, 338}_0 ∧ p_1014) -> (-b^{3, 339}_2 ∧ b^{3, 339}_1 ∧ -b^{3, 339}_0) c in CNF: c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ -p_1014 ∨ -b^{3, 339}_2 c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ -p_1014 ∨ b^{3, 339}_1 c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ -p_1014 ∨ -b^{3, 339}_0 c in DIMACS: 7403 7404 -7405 -1014 -7406 0 7403 7404 -7405 -1014 7407 0 7403 7404 -7405 -1014 -7408 0 c 2+1 --> break c (-b^{3, 338}_2 ∧ b^{3, 338}_1 ∧ -b^{3, 338}_0 ∧ p_1014) -> break c in CNF: c b^{3, 338}_2 ∨ -b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ -p_1014 ∨ break c in DIMACS: 7403 -7404 7405 -1014 1162 0 c 2-1 --> 1 c (-b^{3, 338}_2 ∧ b^{3, 338}_1 ∧ -b^{3, 338}_0 ∧ -p_1014) -> (-b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ b^{3, 339}_0) c in CNF: c b^{3, 338}_2 ∨ -b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ p_1014 ∨ -b^{3, 339}_2 c b^{3, 338}_2 ∨ -b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ p_1014 ∨ -b^{3, 339}_1 c b^{3, 338}_2 ∨ -b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ p_1014 ∨ b^{3, 339}_0 c in DIMACS: 7403 -7404 7405 1014 -7406 0 7403 -7404 7405 1014 -7407 0 7403 -7404 7405 1014 7408 0 c 1-1 --> 0 c (-b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ b^{3, 338}_0 ∧ -p_1014) -> (-b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ -b^{3, 339}_0) c in CNF: c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ p_1014 ∨ -b^{3, 339}_2 c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ p_1014 ∨ -b^{3, 339}_1 c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ p_1014 ∨ -b^{3, 339}_0 c in DIMACS: 7403 7404 -7405 1014 -7406 0 7403 7404 -7405 1014 -7407 0 7403 7404 -7405 1014 -7408 0 c 0-1 --> -1 c (-b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ -b^{3, 338}_0 ∧ -p_1014) -> ( b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ b^{3, 339}_0) c in CNF: c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ p_1014 ∨ b^{3, 339}_2 c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ p_1014 ∨ -b^{3, 339}_1 c b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ p_1014 ∨ b^{3, 339}_0 c in DIMACS: 7403 7404 7405 1014 7406 0 7403 7404 7405 1014 -7407 0 7403 7404 7405 1014 7408 0 c -1-1 --> -2 c ( b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ b^{3, 338}_0 ∧ -p_1014) -> ( b^{3, 339}_2 ∧ b^{3, 339}_1 ∧ -b^{3, 339}_0) c in CNF: c -b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ p_1014 ∨ b^{3, 339}_2 c -b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ p_1014 ∨ b^{3, 339}_1 c -b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ p_1014 ∨ -b^{3, 339}_0 c in DIMACS: -7403 7404 -7405 1014 7406 0 -7403 7404 -7405 1014 7407 0 -7403 7404 -7405 1014 -7408 0 c -2-1 --> break c ( b^{3, 338}_2 ∧ b^{3, 338}_1 ∧ -b^{3, 338}_0 ∧ -p_1014) -> break c in CNF: c -b^{3, 338}_2 ∨ -b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ p_1014 ∨ break c in DIMACS: -7403 -7404 7405 1014 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 338}_2 ∧ -b^{3, 338}_1 ∧ -b^{3, 338}_0 ∧ true) c in CNF: c -b^{3, 338}_2 ∨ b^{3, 338}_1 ∨ b^{3, 338}_0 ∨ false c in DIMACS: -7403 7404 7405 0 c 3 does not represent an automaton state. c -(-b^{3, 338}_2 ∧ b^{3, 338}_1 ∧ b^{3, 338}_0 ∧ true) c in CNF: c b^{3, 338}_2 ∨ -b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ false c in DIMACS: 7403 -7404 -7405 0 c -3 does not represent an automaton state. c -( b^{3, 338}_2 ∧ b^{3, 338}_1 ∧ b^{3, 338}_0 ∧ true) c in CNF: c -b^{3, 338}_2 ∨ -b^{3, 338}_1 ∨ -b^{3, 338}_0 ∨ false c in DIMACS: -7403 -7404 -7405 0 c i = 339 c -2+1 --> -1 c ( b^{3, 339}_2 ∧ b^{3, 339}_1 ∧ -b^{3, 339}_0 ∧ p_1017) -> ( b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ b^{3, 340}_0) c in CNF: c -b^{3, 339}_2 ∨ -b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ -p_1017 ∨ b^{3, 340}_2 c -b^{3, 339}_2 ∨ -b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ -p_1017 ∨ -b^{3, 340}_1 c -b^{3, 339}_2 ∨ -b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ -p_1017 ∨ b^{3, 340}_0 c in DIMACS: -7406 -7407 7408 -1017 7409 0 -7406 -7407 7408 -1017 -7410 0 -7406 -7407 7408 -1017 7411 0 c -1+1 --> 0 c ( b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ b^{3, 339}_0 ∧ p_1017) -> (-b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ -b^{3, 340}_0) c in CNF: c -b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ -p_1017 ∨ -b^{3, 340}_2 c -b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ -p_1017 ∨ -b^{3, 340}_1 c -b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ -p_1017 ∨ -b^{3, 340}_0 c in DIMACS: -7406 7407 -7408 -1017 -7409 0 -7406 7407 -7408 -1017 -7410 0 -7406 7407 -7408 -1017 -7411 0 c 0+1 --> 1 c (-b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ -b^{3, 339}_0 ∧ p_1017) -> (-b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ b^{3, 340}_0) c in CNF: c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ -p_1017 ∨ -b^{3, 340}_2 c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ -p_1017 ∨ -b^{3, 340}_1 c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ -p_1017 ∨ b^{3, 340}_0 c in DIMACS: 7406 7407 7408 -1017 -7409 0 7406 7407 7408 -1017 -7410 0 7406 7407 7408 -1017 7411 0 c 1+1 --> 2 c (-b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ b^{3, 339}_0 ∧ p_1017) -> (-b^{3, 340}_2 ∧ b^{3, 340}_1 ∧ -b^{3, 340}_0) c in CNF: c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ -p_1017 ∨ -b^{3, 340}_2 c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ -p_1017 ∨ b^{3, 340}_1 c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ -p_1017 ∨ -b^{3, 340}_0 c in DIMACS: 7406 7407 -7408 -1017 -7409 0 7406 7407 -7408 -1017 7410 0 7406 7407 -7408 -1017 -7411 0 c 2+1 --> break c (-b^{3, 339}_2 ∧ b^{3, 339}_1 ∧ -b^{3, 339}_0 ∧ p_1017) -> break c in CNF: c b^{3, 339}_2 ∨ -b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ -p_1017 ∨ break c in DIMACS: 7406 -7407 7408 -1017 1162 0 c 2-1 --> 1 c (-b^{3, 339}_2 ∧ b^{3, 339}_1 ∧ -b^{3, 339}_0 ∧ -p_1017) -> (-b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ b^{3, 340}_0) c in CNF: c b^{3, 339}_2 ∨ -b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ p_1017 ∨ -b^{3, 340}_2 c b^{3, 339}_2 ∨ -b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ p_1017 ∨ -b^{3, 340}_1 c b^{3, 339}_2 ∨ -b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ p_1017 ∨ b^{3, 340}_0 c in DIMACS: 7406 -7407 7408 1017 -7409 0 7406 -7407 7408 1017 -7410 0 7406 -7407 7408 1017 7411 0 c 1-1 --> 0 c (-b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ b^{3, 339}_0 ∧ -p_1017) -> (-b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ -b^{3, 340}_0) c in CNF: c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ p_1017 ∨ -b^{3, 340}_2 c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ p_1017 ∨ -b^{3, 340}_1 c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ p_1017 ∨ -b^{3, 340}_0 c in DIMACS: 7406 7407 -7408 1017 -7409 0 7406 7407 -7408 1017 -7410 0 7406 7407 -7408 1017 -7411 0 c 0-1 --> -1 c (-b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ -b^{3, 339}_0 ∧ -p_1017) -> ( b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ b^{3, 340}_0) c in CNF: c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ p_1017 ∨ b^{3, 340}_2 c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ p_1017 ∨ -b^{3, 340}_1 c b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ p_1017 ∨ b^{3, 340}_0 c in DIMACS: 7406 7407 7408 1017 7409 0 7406 7407 7408 1017 -7410 0 7406 7407 7408 1017 7411 0 c -1-1 --> -2 c ( b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ b^{3, 339}_0 ∧ -p_1017) -> ( b^{3, 340}_2 ∧ b^{3, 340}_1 ∧ -b^{3, 340}_0) c in CNF: c -b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ p_1017 ∨ b^{3, 340}_2 c -b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ p_1017 ∨ b^{3, 340}_1 c -b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ p_1017 ∨ -b^{3, 340}_0 c in DIMACS: -7406 7407 -7408 1017 7409 0 -7406 7407 -7408 1017 7410 0 -7406 7407 -7408 1017 -7411 0 c -2-1 --> break c ( b^{3, 339}_2 ∧ b^{3, 339}_1 ∧ -b^{3, 339}_0 ∧ -p_1017) -> break c in CNF: c -b^{3, 339}_2 ∨ -b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ p_1017 ∨ break c in DIMACS: -7406 -7407 7408 1017 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 339}_2 ∧ -b^{3, 339}_1 ∧ -b^{3, 339}_0 ∧ true) c in CNF: c -b^{3, 339}_2 ∨ b^{3, 339}_1 ∨ b^{3, 339}_0 ∨ false c in DIMACS: -7406 7407 7408 0 c 3 does not represent an automaton state. c -(-b^{3, 339}_2 ∧ b^{3, 339}_1 ∧ b^{3, 339}_0 ∧ true) c in CNF: c b^{3, 339}_2 ∨ -b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ false c in DIMACS: 7406 -7407 -7408 0 c -3 does not represent an automaton state. c -( b^{3, 339}_2 ∧ b^{3, 339}_1 ∧ b^{3, 339}_0 ∧ true) c in CNF: c -b^{3, 339}_2 ∨ -b^{3, 339}_1 ∨ -b^{3, 339}_0 ∨ false c in DIMACS: -7406 -7407 -7408 0 c i = 340 c -2+1 --> -1 c ( b^{3, 340}_2 ∧ b^{3, 340}_1 ∧ -b^{3, 340}_0 ∧ p_1020) -> ( b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ b^{3, 341}_0) c in CNF: c -b^{3, 340}_2 ∨ -b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ -p_1020 ∨ b^{3, 341}_2 c -b^{3, 340}_2 ∨ -b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ -p_1020 ∨ -b^{3, 341}_1 c -b^{3, 340}_2 ∨ -b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ -p_1020 ∨ b^{3, 341}_0 c in DIMACS: -7409 -7410 7411 -1020 7412 0 -7409 -7410 7411 -1020 -7413 0 -7409 -7410 7411 -1020 7414 0 c -1+1 --> 0 c ( b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ b^{3, 340}_0 ∧ p_1020) -> (-b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ -b^{3, 341}_0) c in CNF: c -b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ -p_1020 ∨ -b^{3, 341}_2 c -b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ -p_1020 ∨ -b^{3, 341}_1 c -b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ -p_1020 ∨ -b^{3, 341}_0 c in DIMACS: -7409 7410 -7411 -1020 -7412 0 -7409 7410 -7411 -1020 -7413 0 -7409 7410 -7411 -1020 -7414 0 c 0+1 --> 1 c (-b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ -b^{3, 340}_0 ∧ p_1020) -> (-b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ b^{3, 341}_0) c in CNF: c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ -p_1020 ∨ -b^{3, 341}_2 c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ -p_1020 ∨ -b^{3, 341}_1 c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ -p_1020 ∨ b^{3, 341}_0 c in DIMACS: 7409 7410 7411 -1020 -7412 0 7409 7410 7411 -1020 -7413 0 7409 7410 7411 -1020 7414 0 c 1+1 --> 2 c (-b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ b^{3, 340}_0 ∧ p_1020) -> (-b^{3, 341}_2 ∧ b^{3, 341}_1 ∧ -b^{3, 341}_0) c in CNF: c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ -p_1020 ∨ -b^{3, 341}_2 c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ -p_1020 ∨ b^{3, 341}_1 c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ -p_1020 ∨ -b^{3, 341}_0 c in DIMACS: 7409 7410 -7411 -1020 -7412 0 7409 7410 -7411 -1020 7413 0 7409 7410 -7411 -1020 -7414 0 c 2+1 --> break c (-b^{3, 340}_2 ∧ b^{3, 340}_1 ∧ -b^{3, 340}_0 ∧ p_1020) -> break c in CNF: c b^{3, 340}_2 ∨ -b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ -p_1020 ∨ break c in DIMACS: 7409 -7410 7411 -1020 1162 0 c 2-1 --> 1 c (-b^{3, 340}_2 ∧ b^{3, 340}_1 ∧ -b^{3, 340}_0 ∧ -p_1020) -> (-b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ b^{3, 341}_0) c in CNF: c b^{3, 340}_2 ∨ -b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ p_1020 ∨ -b^{3, 341}_2 c b^{3, 340}_2 ∨ -b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ p_1020 ∨ -b^{3, 341}_1 c b^{3, 340}_2 ∨ -b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ p_1020 ∨ b^{3, 341}_0 c in DIMACS: 7409 -7410 7411 1020 -7412 0 7409 -7410 7411 1020 -7413 0 7409 -7410 7411 1020 7414 0 c 1-1 --> 0 c (-b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ b^{3, 340}_0 ∧ -p_1020) -> (-b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ -b^{3, 341}_0) c in CNF: c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ p_1020 ∨ -b^{3, 341}_2 c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ p_1020 ∨ -b^{3, 341}_1 c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ p_1020 ∨ -b^{3, 341}_0 c in DIMACS: 7409 7410 -7411 1020 -7412 0 7409 7410 -7411 1020 -7413 0 7409 7410 -7411 1020 -7414 0 c 0-1 --> -1 c (-b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ -b^{3, 340}_0 ∧ -p_1020) -> ( b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ b^{3, 341}_0) c in CNF: c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ p_1020 ∨ b^{3, 341}_2 c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ p_1020 ∨ -b^{3, 341}_1 c b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ p_1020 ∨ b^{3, 341}_0 c in DIMACS: 7409 7410 7411 1020 7412 0 7409 7410 7411 1020 -7413 0 7409 7410 7411 1020 7414 0 c -1-1 --> -2 c ( b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ b^{3, 340}_0 ∧ -p_1020) -> ( b^{3, 341}_2 ∧ b^{3, 341}_1 ∧ -b^{3, 341}_0) c in CNF: c -b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ p_1020 ∨ b^{3, 341}_2 c -b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ p_1020 ∨ b^{3, 341}_1 c -b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ p_1020 ∨ -b^{3, 341}_0 c in DIMACS: -7409 7410 -7411 1020 7412 0 -7409 7410 -7411 1020 7413 0 -7409 7410 -7411 1020 -7414 0 c -2-1 --> break c ( b^{3, 340}_2 ∧ b^{3, 340}_1 ∧ -b^{3, 340}_0 ∧ -p_1020) -> break c in CNF: c -b^{3, 340}_2 ∨ -b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ p_1020 ∨ break c in DIMACS: -7409 -7410 7411 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 340}_2 ∧ -b^{3, 340}_1 ∧ -b^{3, 340}_0 ∧ true) c in CNF: c -b^{3, 340}_2 ∨ b^{3, 340}_1 ∨ b^{3, 340}_0 ∨ false c in DIMACS: -7409 7410 7411 0 c 3 does not represent an automaton state. c -(-b^{3, 340}_2 ∧ b^{3, 340}_1 ∧ b^{3, 340}_0 ∧ true) c in CNF: c b^{3, 340}_2 ∨ -b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ false c in DIMACS: 7409 -7410 -7411 0 c -3 does not represent an automaton state. c -( b^{3, 340}_2 ∧ b^{3, 340}_1 ∧ b^{3, 340}_0 ∧ true) c in CNF: c -b^{3, 340}_2 ∨ -b^{3, 340}_1 ∨ -b^{3, 340}_0 ∨ false c in DIMACS: -7409 -7410 -7411 0 c i = 341 c -2+1 --> -1 c ( b^{3, 341}_2 ∧ b^{3, 341}_1 ∧ -b^{3, 341}_0 ∧ p_1023) -> ( b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ b^{3, 342}_0) c in CNF: c -b^{3, 341}_2 ∨ -b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ -p_1023 ∨ b^{3, 342}_2 c -b^{3, 341}_2 ∨ -b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ -p_1023 ∨ -b^{3, 342}_1 c -b^{3, 341}_2 ∨ -b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ -p_1023 ∨ b^{3, 342}_0 c in DIMACS: -7412 -7413 7414 -1023 7415 0 -7412 -7413 7414 -1023 -7416 0 -7412 -7413 7414 -1023 7417 0 c -1+1 --> 0 c ( b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ b^{3, 341}_0 ∧ p_1023) -> (-b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ -b^{3, 342}_0) c in CNF: c -b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ -p_1023 ∨ -b^{3, 342}_2 c -b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ -p_1023 ∨ -b^{3, 342}_1 c -b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ -p_1023 ∨ -b^{3, 342}_0 c in DIMACS: -7412 7413 -7414 -1023 -7415 0 -7412 7413 -7414 -1023 -7416 0 -7412 7413 -7414 -1023 -7417 0 c 0+1 --> 1 c (-b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ -b^{3, 341}_0 ∧ p_1023) -> (-b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ b^{3, 342}_0) c in CNF: c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ -p_1023 ∨ -b^{3, 342}_2 c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ -p_1023 ∨ -b^{3, 342}_1 c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ -p_1023 ∨ b^{3, 342}_0 c in DIMACS: 7412 7413 7414 -1023 -7415 0 7412 7413 7414 -1023 -7416 0 7412 7413 7414 -1023 7417 0 c 1+1 --> 2 c (-b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ b^{3, 341}_0 ∧ p_1023) -> (-b^{3, 342}_2 ∧ b^{3, 342}_1 ∧ -b^{3, 342}_0) c in CNF: c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ -p_1023 ∨ -b^{3, 342}_2 c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ -p_1023 ∨ b^{3, 342}_1 c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ -p_1023 ∨ -b^{3, 342}_0 c in DIMACS: 7412 7413 -7414 -1023 -7415 0 7412 7413 -7414 -1023 7416 0 7412 7413 -7414 -1023 -7417 0 c 2+1 --> break c (-b^{3, 341}_2 ∧ b^{3, 341}_1 ∧ -b^{3, 341}_0 ∧ p_1023) -> break c in CNF: c b^{3, 341}_2 ∨ -b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ -p_1023 ∨ break c in DIMACS: 7412 -7413 7414 -1023 1162 0 c 2-1 --> 1 c (-b^{3, 341}_2 ∧ b^{3, 341}_1 ∧ -b^{3, 341}_0 ∧ -p_1023) -> (-b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ b^{3, 342}_0) c in CNF: c b^{3, 341}_2 ∨ -b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ p_1023 ∨ -b^{3, 342}_2 c b^{3, 341}_2 ∨ -b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ p_1023 ∨ -b^{3, 342}_1 c b^{3, 341}_2 ∨ -b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ p_1023 ∨ b^{3, 342}_0 c in DIMACS: 7412 -7413 7414 1023 -7415 0 7412 -7413 7414 1023 -7416 0 7412 -7413 7414 1023 7417 0 c 1-1 --> 0 c (-b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ b^{3, 341}_0 ∧ -p_1023) -> (-b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ -b^{3, 342}_0) c in CNF: c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ p_1023 ∨ -b^{3, 342}_2 c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ p_1023 ∨ -b^{3, 342}_1 c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ p_1023 ∨ -b^{3, 342}_0 c in DIMACS: 7412 7413 -7414 1023 -7415 0 7412 7413 -7414 1023 -7416 0 7412 7413 -7414 1023 -7417 0 c 0-1 --> -1 c (-b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ -b^{3, 341}_0 ∧ -p_1023) -> ( b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ b^{3, 342}_0) c in CNF: c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ p_1023 ∨ b^{3, 342}_2 c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ p_1023 ∨ -b^{3, 342}_1 c b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ p_1023 ∨ b^{3, 342}_0 c in DIMACS: 7412 7413 7414 1023 7415 0 7412 7413 7414 1023 -7416 0 7412 7413 7414 1023 7417 0 c -1-1 --> -2 c ( b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ b^{3, 341}_0 ∧ -p_1023) -> ( b^{3, 342}_2 ∧ b^{3, 342}_1 ∧ -b^{3, 342}_0) c in CNF: c -b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ p_1023 ∨ b^{3, 342}_2 c -b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ p_1023 ∨ b^{3, 342}_1 c -b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ p_1023 ∨ -b^{3, 342}_0 c in DIMACS: -7412 7413 -7414 1023 7415 0 -7412 7413 -7414 1023 7416 0 -7412 7413 -7414 1023 -7417 0 c -2-1 --> break c ( b^{3, 341}_2 ∧ b^{3, 341}_1 ∧ -b^{3, 341}_0 ∧ -p_1023) -> break c in CNF: c -b^{3, 341}_2 ∨ -b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ p_1023 ∨ break c in DIMACS: -7412 -7413 7414 1023 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 341}_2 ∧ -b^{3, 341}_1 ∧ -b^{3, 341}_0 ∧ true) c in CNF: c -b^{3, 341}_2 ∨ b^{3, 341}_1 ∨ b^{3, 341}_0 ∨ false c in DIMACS: -7412 7413 7414 0 c 3 does not represent an automaton state. c -(-b^{3, 341}_2 ∧ b^{3, 341}_1 ∧ b^{3, 341}_0 ∧ true) c in CNF: c b^{3, 341}_2 ∨ -b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ false c in DIMACS: 7412 -7413 -7414 0 c -3 does not represent an automaton state. c -( b^{3, 341}_2 ∧ b^{3, 341}_1 ∧ b^{3, 341}_0 ∧ true) c in CNF: c -b^{3, 341}_2 ∨ -b^{3, 341}_1 ∨ -b^{3, 341}_0 ∨ false c in DIMACS: -7412 -7413 -7414 0 c i = 342 c -2+1 --> -1 c ( b^{3, 342}_2 ∧ b^{3, 342}_1 ∧ -b^{3, 342}_0 ∧ p_1026) -> ( b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ b^{3, 343}_0) c in CNF: c -b^{3, 342}_2 ∨ -b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ -p_1026 ∨ b^{3, 343}_2 c -b^{3, 342}_2 ∨ -b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ -p_1026 ∨ -b^{3, 343}_1 c -b^{3, 342}_2 ∨ -b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ -p_1026 ∨ b^{3, 343}_0 c in DIMACS: -7415 -7416 7417 -1026 7418 0 -7415 -7416 7417 -1026 -7419 0 -7415 -7416 7417 -1026 7420 0 c -1+1 --> 0 c ( b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ b^{3, 342}_0 ∧ p_1026) -> (-b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ -b^{3, 343}_0) c in CNF: c -b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ -p_1026 ∨ -b^{3, 343}_2 c -b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ -p_1026 ∨ -b^{3, 343}_1 c -b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ -p_1026 ∨ -b^{3, 343}_0 c in DIMACS: -7415 7416 -7417 -1026 -7418 0 -7415 7416 -7417 -1026 -7419 0 -7415 7416 -7417 -1026 -7420 0 c 0+1 --> 1 c (-b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ -b^{3, 342}_0 ∧ p_1026) -> (-b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ b^{3, 343}_0) c in CNF: c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ -p_1026 ∨ -b^{3, 343}_2 c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ -p_1026 ∨ -b^{3, 343}_1 c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ -p_1026 ∨ b^{3, 343}_0 c in DIMACS: 7415 7416 7417 -1026 -7418 0 7415 7416 7417 -1026 -7419 0 7415 7416 7417 -1026 7420 0 c 1+1 --> 2 c (-b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ b^{3, 342}_0 ∧ p_1026) -> (-b^{3, 343}_2 ∧ b^{3, 343}_1 ∧ -b^{3, 343}_0) c in CNF: c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ -p_1026 ∨ -b^{3, 343}_2 c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ -p_1026 ∨ b^{3, 343}_1 c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ -p_1026 ∨ -b^{3, 343}_0 c in DIMACS: 7415 7416 -7417 -1026 -7418 0 7415 7416 -7417 -1026 7419 0 7415 7416 -7417 -1026 -7420 0 c 2+1 --> break c (-b^{3, 342}_2 ∧ b^{3, 342}_1 ∧ -b^{3, 342}_0 ∧ p_1026) -> break c in CNF: c b^{3, 342}_2 ∨ -b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ -p_1026 ∨ break c in DIMACS: 7415 -7416 7417 -1026 1162 0 c 2-1 --> 1 c (-b^{3, 342}_2 ∧ b^{3, 342}_1 ∧ -b^{3, 342}_0 ∧ -p_1026) -> (-b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ b^{3, 343}_0) c in CNF: c b^{3, 342}_2 ∨ -b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ p_1026 ∨ -b^{3, 343}_2 c b^{3, 342}_2 ∨ -b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ p_1026 ∨ -b^{3, 343}_1 c b^{3, 342}_2 ∨ -b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ p_1026 ∨ b^{3, 343}_0 c in DIMACS: 7415 -7416 7417 1026 -7418 0 7415 -7416 7417 1026 -7419 0 7415 -7416 7417 1026 7420 0 c 1-1 --> 0 c (-b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ b^{3, 342}_0 ∧ -p_1026) -> (-b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ -b^{3, 343}_0) c in CNF: c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ p_1026 ∨ -b^{3, 343}_2 c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ p_1026 ∨ -b^{3, 343}_1 c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ p_1026 ∨ -b^{3, 343}_0 c in DIMACS: 7415 7416 -7417 1026 -7418 0 7415 7416 -7417 1026 -7419 0 7415 7416 -7417 1026 -7420 0 c 0-1 --> -1 c (-b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ -b^{3, 342}_0 ∧ -p_1026) -> ( b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ b^{3, 343}_0) c in CNF: c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ p_1026 ∨ b^{3, 343}_2 c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ p_1026 ∨ -b^{3, 343}_1 c b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ p_1026 ∨ b^{3, 343}_0 c in DIMACS: 7415 7416 7417 1026 7418 0 7415 7416 7417 1026 -7419 0 7415 7416 7417 1026 7420 0 c -1-1 --> -2 c ( b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ b^{3, 342}_0 ∧ -p_1026) -> ( b^{3, 343}_2 ∧ b^{3, 343}_1 ∧ -b^{3, 343}_0) c in CNF: c -b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ p_1026 ∨ b^{3, 343}_2 c -b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ p_1026 ∨ b^{3, 343}_1 c -b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ p_1026 ∨ -b^{3, 343}_0 c in DIMACS: -7415 7416 -7417 1026 7418 0 -7415 7416 -7417 1026 7419 0 -7415 7416 -7417 1026 -7420 0 c -2-1 --> break c ( b^{3, 342}_2 ∧ b^{3, 342}_1 ∧ -b^{3, 342}_0 ∧ -p_1026) -> break c in CNF: c -b^{3, 342}_2 ∨ -b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ p_1026 ∨ break c in DIMACS: -7415 -7416 7417 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 342}_2 ∧ -b^{3, 342}_1 ∧ -b^{3, 342}_0 ∧ true) c in CNF: c -b^{3, 342}_2 ∨ b^{3, 342}_1 ∨ b^{3, 342}_0 ∨ false c in DIMACS: -7415 7416 7417 0 c 3 does not represent an automaton state. c -(-b^{3, 342}_2 ∧ b^{3, 342}_1 ∧ b^{3, 342}_0 ∧ true) c in CNF: c b^{3, 342}_2 ∨ -b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ false c in DIMACS: 7415 -7416 -7417 0 c -3 does not represent an automaton state. c -( b^{3, 342}_2 ∧ b^{3, 342}_1 ∧ b^{3, 342}_0 ∧ true) c in CNF: c -b^{3, 342}_2 ∨ -b^{3, 342}_1 ∨ -b^{3, 342}_0 ∨ false c in DIMACS: -7415 -7416 -7417 0 c i = 343 c -2+1 --> -1 c ( b^{3, 343}_2 ∧ b^{3, 343}_1 ∧ -b^{3, 343}_0 ∧ p_1029) -> ( b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ b^{3, 344}_0) c in CNF: c -b^{3, 343}_2 ∨ -b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ -p_1029 ∨ b^{3, 344}_2 c -b^{3, 343}_2 ∨ -b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ -p_1029 ∨ -b^{3, 344}_1 c -b^{3, 343}_2 ∨ -b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ -p_1029 ∨ b^{3, 344}_0 c in DIMACS: -7418 -7419 7420 -1029 7421 0 -7418 -7419 7420 -1029 -7422 0 -7418 -7419 7420 -1029 7423 0 c -1+1 --> 0 c ( b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ b^{3, 343}_0 ∧ p_1029) -> (-b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ -b^{3, 344}_0) c in CNF: c -b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ -p_1029 ∨ -b^{3, 344}_2 c -b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ -p_1029 ∨ -b^{3, 344}_1 c -b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ -p_1029 ∨ -b^{3, 344}_0 c in DIMACS: -7418 7419 -7420 -1029 -7421 0 -7418 7419 -7420 -1029 -7422 0 -7418 7419 -7420 -1029 -7423 0 c 0+1 --> 1 c (-b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ -b^{3, 343}_0 ∧ p_1029) -> (-b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ b^{3, 344}_0) c in CNF: c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ -p_1029 ∨ -b^{3, 344}_2 c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ -p_1029 ∨ -b^{3, 344}_1 c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ -p_1029 ∨ b^{3, 344}_0 c in DIMACS: 7418 7419 7420 -1029 -7421 0 7418 7419 7420 -1029 -7422 0 7418 7419 7420 -1029 7423 0 c 1+1 --> 2 c (-b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ b^{3, 343}_0 ∧ p_1029) -> (-b^{3, 344}_2 ∧ b^{3, 344}_1 ∧ -b^{3, 344}_0) c in CNF: c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ -p_1029 ∨ -b^{3, 344}_2 c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ -p_1029 ∨ b^{3, 344}_1 c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ -p_1029 ∨ -b^{3, 344}_0 c in DIMACS: 7418 7419 -7420 -1029 -7421 0 7418 7419 -7420 -1029 7422 0 7418 7419 -7420 -1029 -7423 0 c 2+1 --> break c (-b^{3, 343}_2 ∧ b^{3, 343}_1 ∧ -b^{3, 343}_0 ∧ p_1029) -> break c in CNF: c b^{3, 343}_2 ∨ -b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ -p_1029 ∨ break c in DIMACS: 7418 -7419 7420 -1029 1162 0 c 2-1 --> 1 c (-b^{3, 343}_2 ∧ b^{3, 343}_1 ∧ -b^{3, 343}_0 ∧ -p_1029) -> (-b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ b^{3, 344}_0) c in CNF: c b^{3, 343}_2 ∨ -b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ p_1029 ∨ -b^{3, 344}_2 c b^{3, 343}_2 ∨ -b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ p_1029 ∨ -b^{3, 344}_1 c b^{3, 343}_2 ∨ -b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ p_1029 ∨ b^{3, 344}_0 c in DIMACS: 7418 -7419 7420 1029 -7421 0 7418 -7419 7420 1029 -7422 0 7418 -7419 7420 1029 7423 0 c 1-1 --> 0 c (-b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ b^{3, 343}_0 ∧ -p_1029) -> (-b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ -b^{3, 344}_0) c in CNF: c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ p_1029 ∨ -b^{3, 344}_2 c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ p_1029 ∨ -b^{3, 344}_1 c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ p_1029 ∨ -b^{3, 344}_0 c in DIMACS: 7418 7419 -7420 1029 -7421 0 7418 7419 -7420 1029 -7422 0 7418 7419 -7420 1029 -7423 0 c 0-1 --> -1 c (-b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ -b^{3, 343}_0 ∧ -p_1029) -> ( b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ b^{3, 344}_0) c in CNF: c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ p_1029 ∨ b^{3, 344}_2 c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ p_1029 ∨ -b^{3, 344}_1 c b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ p_1029 ∨ b^{3, 344}_0 c in DIMACS: 7418 7419 7420 1029 7421 0 7418 7419 7420 1029 -7422 0 7418 7419 7420 1029 7423 0 c -1-1 --> -2 c ( b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ b^{3, 343}_0 ∧ -p_1029) -> ( b^{3, 344}_2 ∧ b^{3, 344}_1 ∧ -b^{3, 344}_0) c in CNF: c -b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ p_1029 ∨ b^{3, 344}_2 c -b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ p_1029 ∨ b^{3, 344}_1 c -b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ p_1029 ∨ -b^{3, 344}_0 c in DIMACS: -7418 7419 -7420 1029 7421 0 -7418 7419 -7420 1029 7422 0 -7418 7419 -7420 1029 -7423 0 c -2-1 --> break c ( b^{3, 343}_2 ∧ b^{3, 343}_1 ∧ -b^{3, 343}_0 ∧ -p_1029) -> break c in CNF: c -b^{3, 343}_2 ∨ -b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ p_1029 ∨ break c in DIMACS: -7418 -7419 7420 1029 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 343}_2 ∧ -b^{3, 343}_1 ∧ -b^{3, 343}_0 ∧ true) c in CNF: c -b^{3, 343}_2 ∨ b^{3, 343}_1 ∨ b^{3, 343}_0 ∨ false c in DIMACS: -7418 7419 7420 0 c 3 does not represent an automaton state. c -(-b^{3, 343}_2 ∧ b^{3, 343}_1 ∧ b^{3, 343}_0 ∧ true) c in CNF: c b^{3, 343}_2 ∨ -b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ false c in DIMACS: 7418 -7419 -7420 0 c -3 does not represent an automaton state. c -( b^{3, 343}_2 ∧ b^{3, 343}_1 ∧ b^{3, 343}_0 ∧ true) c in CNF: c -b^{3, 343}_2 ∨ -b^{3, 343}_1 ∨ -b^{3, 343}_0 ∨ false c in DIMACS: -7418 -7419 -7420 0 c i = 344 c -2+1 --> -1 c ( b^{3, 344}_2 ∧ b^{3, 344}_1 ∧ -b^{3, 344}_0 ∧ p_1032) -> ( b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ b^{3, 345}_0) c in CNF: c -b^{3, 344}_2 ∨ -b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ -p_1032 ∨ b^{3, 345}_2 c -b^{3, 344}_2 ∨ -b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ -p_1032 ∨ -b^{3, 345}_1 c -b^{3, 344}_2 ∨ -b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ -p_1032 ∨ b^{3, 345}_0 c in DIMACS: -7421 -7422 7423 -1032 7424 0 -7421 -7422 7423 -1032 -7425 0 -7421 -7422 7423 -1032 7426 0 c -1+1 --> 0 c ( b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ b^{3, 344}_0 ∧ p_1032) -> (-b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ -b^{3, 345}_0) c in CNF: c -b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ -p_1032 ∨ -b^{3, 345}_2 c -b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ -p_1032 ∨ -b^{3, 345}_1 c -b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ -p_1032 ∨ -b^{3, 345}_0 c in DIMACS: -7421 7422 -7423 -1032 -7424 0 -7421 7422 -7423 -1032 -7425 0 -7421 7422 -7423 -1032 -7426 0 c 0+1 --> 1 c (-b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ -b^{3, 344}_0 ∧ p_1032) -> (-b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ b^{3, 345}_0) c in CNF: c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ -p_1032 ∨ -b^{3, 345}_2 c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ -p_1032 ∨ -b^{3, 345}_1 c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ -p_1032 ∨ b^{3, 345}_0 c in DIMACS: 7421 7422 7423 -1032 -7424 0 7421 7422 7423 -1032 -7425 0 7421 7422 7423 -1032 7426 0 c 1+1 --> 2 c (-b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ b^{3, 344}_0 ∧ p_1032) -> (-b^{3, 345}_2 ∧ b^{3, 345}_1 ∧ -b^{3, 345}_0) c in CNF: c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ -p_1032 ∨ -b^{3, 345}_2 c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ -p_1032 ∨ b^{3, 345}_1 c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ -p_1032 ∨ -b^{3, 345}_0 c in DIMACS: 7421 7422 -7423 -1032 -7424 0 7421 7422 -7423 -1032 7425 0 7421 7422 -7423 -1032 -7426 0 c 2+1 --> break c (-b^{3, 344}_2 ∧ b^{3, 344}_1 ∧ -b^{3, 344}_0 ∧ p_1032) -> break c in CNF: c b^{3, 344}_2 ∨ -b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ -p_1032 ∨ break c in DIMACS: 7421 -7422 7423 -1032 1162 0 c 2-1 --> 1 c (-b^{3, 344}_2 ∧ b^{3, 344}_1 ∧ -b^{3, 344}_0 ∧ -p_1032) -> (-b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ b^{3, 345}_0) c in CNF: c b^{3, 344}_2 ∨ -b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ p_1032 ∨ -b^{3, 345}_2 c b^{3, 344}_2 ∨ -b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ p_1032 ∨ -b^{3, 345}_1 c b^{3, 344}_2 ∨ -b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ p_1032 ∨ b^{3, 345}_0 c in DIMACS: 7421 -7422 7423 1032 -7424 0 7421 -7422 7423 1032 -7425 0 7421 -7422 7423 1032 7426 0 c 1-1 --> 0 c (-b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ b^{3, 344}_0 ∧ -p_1032) -> (-b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ -b^{3, 345}_0) c in CNF: c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ p_1032 ∨ -b^{3, 345}_2 c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ p_1032 ∨ -b^{3, 345}_1 c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ p_1032 ∨ -b^{3, 345}_0 c in DIMACS: 7421 7422 -7423 1032 -7424 0 7421 7422 -7423 1032 -7425 0 7421 7422 -7423 1032 -7426 0 c 0-1 --> -1 c (-b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ -b^{3, 344}_0 ∧ -p_1032) -> ( b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ b^{3, 345}_0) c in CNF: c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ p_1032 ∨ b^{3, 345}_2 c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ p_1032 ∨ -b^{3, 345}_1 c b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ p_1032 ∨ b^{3, 345}_0 c in DIMACS: 7421 7422 7423 1032 7424 0 7421 7422 7423 1032 -7425 0 7421 7422 7423 1032 7426 0 c -1-1 --> -2 c ( b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ b^{3, 344}_0 ∧ -p_1032) -> ( b^{3, 345}_2 ∧ b^{3, 345}_1 ∧ -b^{3, 345}_0) c in CNF: c -b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ p_1032 ∨ b^{3, 345}_2 c -b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ p_1032 ∨ b^{3, 345}_1 c -b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ p_1032 ∨ -b^{3, 345}_0 c in DIMACS: -7421 7422 -7423 1032 7424 0 -7421 7422 -7423 1032 7425 0 -7421 7422 -7423 1032 -7426 0 c -2-1 --> break c ( b^{3, 344}_2 ∧ b^{3, 344}_1 ∧ -b^{3, 344}_0 ∧ -p_1032) -> break c in CNF: c -b^{3, 344}_2 ∨ -b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ p_1032 ∨ break c in DIMACS: -7421 -7422 7423 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 344}_2 ∧ -b^{3, 344}_1 ∧ -b^{3, 344}_0 ∧ true) c in CNF: c -b^{3, 344}_2 ∨ b^{3, 344}_1 ∨ b^{3, 344}_0 ∨ false c in DIMACS: -7421 7422 7423 0 c 3 does not represent an automaton state. c -(-b^{3, 344}_2 ∧ b^{3, 344}_1 ∧ b^{3, 344}_0 ∧ true) c in CNF: c b^{3, 344}_2 ∨ -b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ false c in DIMACS: 7421 -7422 -7423 0 c -3 does not represent an automaton state. c -( b^{3, 344}_2 ∧ b^{3, 344}_1 ∧ b^{3, 344}_0 ∧ true) c in CNF: c -b^{3, 344}_2 ∨ -b^{3, 344}_1 ∨ -b^{3, 344}_0 ∨ false c in DIMACS: -7421 -7422 -7423 0 c i = 345 c -2+1 --> -1 c ( b^{3, 345}_2 ∧ b^{3, 345}_1 ∧ -b^{3, 345}_0 ∧ p_1035) -> ( b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ b^{3, 346}_0) c in CNF: c -b^{3, 345}_2 ∨ -b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ -p_1035 ∨ b^{3, 346}_2 c -b^{3, 345}_2 ∨ -b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ -p_1035 ∨ -b^{3, 346}_1 c -b^{3, 345}_2 ∨ -b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ -p_1035 ∨ b^{3, 346}_0 c in DIMACS: -7424 -7425 7426 -1035 7427 0 -7424 -7425 7426 -1035 -7428 0 -7424 -7425 7426 -1035 7429 0 c -1+1 --> 0 c ( b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ b^{3, 345}_0 ∧ p_1035) -> (-b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ -b^{3, 346}_0) c in CNF: c -b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ -p_1035 ∨ -b^{3, 346}_2 c -b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ -p_1035 ∨ -b^{3, 346}_1 c -b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ -p_1035 ∨ -b^{3, 346}_0 c in DIMACS: -7424 7425 -7426 -1035 -7427 0 -7424 7425 -7426 -1035 -7428 0 -7424 7425 -7426 -1035 -7429 0 c 0+1 --> 1 c (-b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ -b^{3, 345}_0 ∧ p_1035) -> (-b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ b^{3, 346}_0) c in CNF: c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ -p_1035 ∨ -b^{3, 346}_2 c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ -p_1035 ∨ -b^{3, 346}_1 c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ -p_1035 ∨ b^{3, 346}_0 c in DIMACS: 7424 7425 7426 -1035 -7427 0 7424 7425 7426 -1035 -7428 0 7424 7425 7426 -1035 7429 0 c 1+1 --> 2 c (-b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ b^{3, 345}_0 ∧ p_1035) -> (-b^{3, 346}_2 ∧ b^{3, 346}_1 ∧ -b^{3, 346}_0) c in CNF: c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ -p_1035 ∨ -b^{3, 346}_2 c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ -p_1035 ∨ b^{3, 346}_1 c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ -p_1035 ∨ -b^{3, 346}_0 c in DIMACS: 7424 7425 -7426 -1035 -7427 0 7424 7425 -7426 -1035 7428 0 7424 7425 -7426 -1035 -7429 0 c 2+1 --> break c (-b^{3, 345}_2 ∧ b^{3, 345}_1 ∧ -b^{3, 345}_0 ∧ p_1035) -> break c in CNF: c b^{3, 345}_2 ∨ -b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ -p_1035 ∨ break c in DIMACS: 7424 -7425 7426 -1035 1162 0 c 2-1 --> 1 c (-b^{3, 345}_2 ∧ b^{3, 345}_1 ∧ -b^{3, 345}_0 ∧ -p_1035) -> (-b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ b^{3, 346}_0) c in CNF: c b^{3, 345}_2 ∨ -b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ p_1035 ∨ -b^{3, 346}_2 c b^{3, 345}_2 ∨ -b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ p_1035 ∨ -b^{3, 346}_1 c b^{3, 345}_2 ∨ -b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ p_1035 ∨ b^{3, 346}_0 c in DIMACS: 7424 -7425 7426 1035 -7427 0 7424 -7425 7426 1035 -7428 0 7424 -7425 7426 1035 7429 0 c 1-1 --> 0 c (-b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ b^{3, 345}_0 ∧ -p_1035) -> (-b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ -b^{3, 346}_0) c in CNF: c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ p_1035 ∨ -b^{3, 346}_2 c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ p_1035 ∨ -b^{3, 346}_1 c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ p_1035 ∨ -b^{3, 346}_0 c in DIMACS: 7424 7425 -7426 1035 -7427 0 7424 7425 -7426 1035 -7428 0 7424 7425 -7426 1035 -7429 0 c 0-1 --> -1 c (-b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ -b^{3, 345}_0 ∧ -p_1035) -> ( b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ b^{3, 346}_0) c in CNF: c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ p_1035 ∨ b^{3, 346}_2 c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ p_1035 ∨ -b^{3, 346}_1 c b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ p_1035 ∨ b^{3, 346}_0 c in DIMACS: 7424 7425 7426 1035 7427 0 7424 7425 7426 1035 -7428 0 7424 7425 7426 1035 7429 0 c -1-1 --> -2 c ( b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ b^{3, 345}_0 ∧ -p_1035) -> ( b^{3, 346}_2 ∧ b^{3, 346}_1 ∧ -b^{3, 346}_0) c in CNF: c -b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ p_1035 ∨ b^{3, 346}_2 c -b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ p_1035 ∨ b^{3, 346}_1 c -b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ p_1035 ∨ -b^{3, 346}_0 c in DIMACS: -7424 7425 -7426 1035 7427 0 -7424 7425 -7426 1035 7428 0 -7424 7425 -7426 1035 -7429 0 c -2-1 --> break c ( b^{3, 345}_2 ∧ b^{3, 345}_1 ∧ -b^{3, 345}_0 ∧ -p_1035) -> break c in CNF: c -b^{3, 345}_2 ∨ -b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ p_1035 ∨ break c in DIMACS: -7424 -7425 7426 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 345}_2 ∧ -b^{3, 345}_1 ∧ -b^{3, 345}_0 ∧ true) c in CNF: c -b^{3, 345}_2 ∨ b^{3, 345}_1 ∨ b^{3, 345}_0 ∨ false c in DIMACS: -7424 7425 7426 0 c 3 does not represent an automaton state. c -(-b^{3, 345}_2 ∧ b^{3, 345}_1 ∧ b^{3, 345}_0 ∧ true) c in CNF: c b^{3, 345}_2 ∨ -b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ false c in DIMACS: 7424 -7425 -7426 0 c -3 does not represent an automaton state. c -( b^{3, 345}_2 ∧ b^{3, 345}_1 ∧ b^{3, 345}_0 ∧ true) c in CNF: c -b^{3, 345}_2 ∨ -b^{3, 345}_1 ∨ -b^{3, 345}_0 ∨ false c in DIMACS: -7424 -7425 -7426 0 c i = 346 c -2+1 --> -1 c ( b^{3, 346}_2 ∧ b^{3, 346}_1 ∧ -b^{3, 346}_0 ∧ p_1038) -> ( b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ b^{3, 347}_0) c in CNF: c -b^{3, 346}_2 ∨ -b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ -p_1038 ∨ b^{3, 347}_2 c -b^{3, 346}_2 ∨ -b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ -p_1038 ∨ -b^{3, 347}_1 c -b^{3, 346}_2 ∨ -b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ -p_1038 ∨ b^{3, 347}_0 c in DIMACS: -7427 -7428 7429 -1038 7430 0 -7427 -7428 7429 -1038 -7431 0 -7427 -7428 7429 -1038 7432 0 c -1+1 --> 0 c ( b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ b^{3, 346}_0 ∧ p_1038) -> (-b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ -b^{3, 347}_0) c in CNF: c -b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ -p_1038 ∨ -b^{3, 347}_2 c -b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ -p_1038 ∨ -b^{3, 347}_1 c -b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ -p_1038 ∨ -b^{3, 347}_0 c in DIMACS: -7427 7428 -7429 -1038 -7430 0 -7427 7428 -7429 -1038 -7431 0 -7427 7428 -7429 -1038 -7432 0 c 0+1 --> 1 c (-b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ -b^{3, 346}_0 ∧ p_1038) -> (-b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ b^{3, 347}_0) c in CNF: c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ -p_1038 ∨ -b^{3, 347}_2 c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ -p_1038 ∨ -b^{3, 347}_1 c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ -p_1038 ∨ b^{3, 347}_0 c in DIMACS: 7427 7428 7429 -1038 -7430 0 7427 7428 7429 -1038 -7431 0 7427 7428 7429 -1038 7432 0 c 1+1 --> 2 c (-b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ b^{3, 346}_0 ∧ p_1038) -> (-b^{3, 347}_2 ∧ b^{3, 347}_1 ∧ -b^{3, 347}_0) c in CNF: c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ -p_1038 ∨ -b^{3, 347}_2 c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ -p_1038 ∨ b^{3, 347}_1 c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ -p_1038 ∨ -b^{3, 347}_0 c in DIMACS: 7427 7428 -7429 -1038 -7430 0 7427 7428 -7429 -1038 7431 0 7427 7428 -7429 -1038 -7432 0 c 2+1 --> break c (-b^{3, 346}_2 ∧ b^{3, 346}_1 ∧ -b^{3, 346}_0 ∧ p_1038) -> break c in CNF: c b^{3, 346}_2 ∨ -b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ -p_1038 ∨ break c in DIMACS: 7427 -7428 7429 -1038 1162 0 c 2-1 --> 1 c (-b^{3, 346}_2 ∧ b^{3, 346}_1 ∧ -b^{3, 346}_0 ∧ -p_1038) -> (-b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ b^{3, 347}_0) c in CNF: c b^{3, 346}_2 ∨ -b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ p_1038 ∨ -b^{3, 347}_2 c b^{3, 346}_2 ∨ -b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ p_1038 ∨ -b^{3, 347}_1 c b^{3, 346}_2 ∨ -b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ p_1038 ∨ b^{3, 347}_0 c in DIMACS: 7427 -7428 7429 1038 -7430 0 7427 -7428 7429 1038 -7431 0 7427 -7428 7429 1038 7432 0 c 1-1 --> 0 c (-b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ b^{3, 346}_0 ∧ -p_1038) -> (-b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ -b^{3, 347}_0) c in CNF: c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ p_1038 ∨ -b^{3, 347}_2 c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ p_1038 ∨ -b^{3, 347}_1 c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ p_1038 ∨ -b^{3, 347}_0 c in DIMACS: 7427 7428 -7429 1038 -7430 0 7427 7428 -7429 1038 -7431 0 7427 7428 -7429 1038 -7432 0 c 0-1 --> -1 c (-b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ -b^{3, 346}_0 ∧ -p_1038) -> ( b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ b^{3, 347}_0) c in CNF: c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ p_1038 ∨ b^{3, 347}_2 c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ p_1038 ∨ -b^{3, 347}_1 c b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ p_1038 ∨ b^{3, 347}_0 c in DIMACS: 7427 7428 7429 1038 7430 0 7427 7428 7429 1038 -7431 0 7427 7428 7429 1038 7432 0 c -1-1 --> -2 c ( b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ b^{3, 346}_0 ∧ -p_1038) -> ( b^{3, 347}_2 ∧ b^{3, 347}_1 ∧ -b^{3, 347}_0) c in CNF: c -b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ p_1038 ∨ b^{3, 347}_2 c -b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ p_1038 ∨ b^{3, 347}_1 c -b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ p_1038 ∨ -b^{3, 347}_0 c in DIMACS: -7427 7428 -7429 1038 7430 0 -7427 7428 -7429 1038 7431 0 -7427 7428 -7429 1038 -7432 0 c -2-1 --> break c ( b^{3, 346}_2 ∧ b^{3, 346}_1 ∧ -b^{3, 346}_0 ∧ -p_1038) -> break c in CNF: c -b^{3, 346}_2 ∨ -b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ p_1038 ∨ break c in DIMACS: -7427 -7428 7429 1038 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 346}_2 ∧ -b^{3, 346}_1 ∧ -b^{3, 346}_0 ∧ true) c in CNF: c -b^{3, 346}_2 ∨ b^{3, 346}_1 ∨ b^{3, 346}_0 ∨ false c in DIMACS: -7427 7428 7429 0 c 3 does not represent an automaton state. c -(-b^{3, 346}_2 ∧ b^{3, 346}_1 ∧ b^{3, 346}_0 ∧ true) c in CNF: c b^{3, 346}_2 ∨ -b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ false c in DIMACS: 7427 -7428 -7429 0 c -3 does not represent an automaton state. c -( b^{3, 346}_2 ∧ b^{3, 346}_1 ∧ b^{3, 346}_0 ∧ true) c in CNF: c -b^{3, 346}_2 ∨ -b^{3, 346}_1 ∨ -b^{3, 346}_0 ∨ false c in DIMACS: -7427 -7428 -7429 0 c i = 347 c -2+1 --> -1 c ( b^{3, 347}_2 ∧ b^{3, 347}_1 ∧ -b^{3, 347}_0 ∧ p_1041) -> ( b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ b^{3, 348}_0) c in CNF: c -b^{3, 347}_2 ∨ -b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ -p_1041 ∨ b^{3, 348}_2 c -b^{3, 347}_2 ∨ -b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ -p_1041 ∨ -b^{3, 348}_1 c -b^{3, 347}_2 ∨ -b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ -p_1041 ∨ b^{3, 348}_0 c in DIMACS: -7430 -7431 7432 -1041 7433 0 -7430 -7431 7432 -1041 -7434 0 -7430 -7431 7432 -1041 7435 0 c -1+1 --> 0 c ( b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ b^{3, 347}_0 ∧ p_1041) -> (-b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ -b^{3, 348}_0) c in CNF: c -b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ -p_1041 ∨ -b^{3, 348}_2 c -b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ -p_1041 ∨ -b^{3, 348}_1 c -b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ -p_1041 ∨ -b^{3, 348}_0 c in DIMACS: -7430 7431 -7432 -1041 -7433 0 -7430 7431 -7432 -1041 -7434 0 -7430 7431 -7432 -1041 -7435 0 c 0+1 --> 1 c (-b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ -b^{3, 347}_0 ∧ p_1041) -> (-b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ b^{3, 348}_0) c in CNF: c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ -p_1041 ∨ -b^{3, 348}_2 c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ -p_1041 ∨ -b^{3, 348}_1 c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ -p_1041 ∨ b^{3, 348}_0 c in DIMACS: 7430 7431 7432 -1041 -7433 0 7430 7431 7432 -1041 -7434 0 7430 7431 7432 -1041 7435 0 c 1+1 --> 2 c (-b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ b^{3, 347}_0 ∧ p_1041) -> (-b^{3, 348}_2 ∧ b^{3, 348}_1 ∧ -b^{3, 348}_0) c in CNF: c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ -p_1041 ∨ -b^{3, 348}_2 c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ -p_1041 ∨ b^{3, 348}_1 c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ -p_1041 ∨ -b^{3, 348}_0 c in DIMACS: 7430 7431 -7432 -1041 -7433 0 7430 7431 -7432 -1041 7434 0 7430 7431 -7432 -1041 -7435 0 c 2+1 --> break c (-b^{3, 347}_2 ∧ b^{3, 347}_1 ∧ -b^{3, 347}_0 ∧ p_1041) -> break c in CNF: c b^{3, 347}_2 ∨ -b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ -p_1041 ∨ break c in DIMACS: 7430 -7431 7432 -1041 1162 0 c 2-1 --> 1 c (-b^{3, 347}_2 ∧ b^{3, 347}_1 ∧ -b^{3, 347}_0 ∧ -p_1041) -> (-b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ b^{3, 348}_0) c in CNF: c b^{3, 347}_2 ∨ -b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ p_1041 ∨ -b^{3, 348}_2 c b^{3, 347}_2 ∨ -b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ p_1041 ∨ -b^{3, 348}_1 c b^{3, 347}_2 ∨ -b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ p_1041 ∨ b^{3, 348}_0 c in DIMACS: 7430 -7431 7432 1041 -7433 0 7430 -7431 7432 1041 -7434 0 7430 -7431 7432 1041 7435 0 c 1-1 --> 0 c (-b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ b^{3, 347}_0 ∧ -p_1041) -> (-b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ -b^{3, 348}_0) c in CNF: c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ p_1041 ∨ -b^{3, 348}_2 c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ p_1041 ∨ -b^{3, 348}_1 c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ p_1041 ∨ -b^{3, 348}_0 c in DIMACS: 7430 7431 -7432 1041 -7433 0 7430 7431 -7432 1041 -7434 0 7430 7431 -7432 1041 -7435 0 c 0-1 --> -1 c (-b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ -b^{3, 347}_0 ∧ -p_1041) -> ( b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ b^{3, 348}_0) c in CNF: c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ p_1041 ∨ b^{3, 348}_2 c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ p_1041 ∨ -b^{3, 348}_1 c b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ p_1041 ∨ b^{3, 348}_0 c in DIMACS: 7430 7431 7432 1041 7433 0 7430 7431 7432 1041 -7434 0 7430 7431 7432 1041 7435 0 c -1-1 --> -2 c ( b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ b^{3, 347}_0 ∧ -p_1041) -> ( b^{3, 348}_2 ∧ b^{3, 348}_1 ∧ -b^{3, 348}_0) c in CNF: c -b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ p_1041 ∨ b^{3, 348}_2 c -b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ p_1041 ∨ b^{3, 348}_1 c -b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ p_1041 ∨ -b^{3, 348}_0 c in DIMACS: -7430 7431 -7432 1041 7433 0 -7430 7431 -7432 1041 7434 0 -7430 7431 -7432 1041 -7435 0 c -2-1 --> break c ( b^{3, 347}_2 ∧ b^{3, 347}_1 ∧ -b^{3, 347}_0 ∧ -p_1041) -> break c in CNF: c -b^{3, 347}_2 ∨ -b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ p_1041 ∨ break c in DIMACS: -7430 -7431 7432 1041 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 347}_2 ∧ -b^{3, 347}_1 ∧ -b^{3, 347}_0 ∧ true) c in CNF: c -b^{3, 347}_2 ∨ b^{3, 347}_1 ∨ b^{3, 347}_0 ∨ false c in DIMACS: -7430 7431 7432 0 c 3 does not represent an automaton state. c -(-b^{3, 347}_2 ∧ b^{3, 347}_1 ∧ b^{3, 347}_0 ∧ true) c in CNF: c b^{3, 347}_2 ∨ -b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ false c in DIMACS: 7430 -7431 -7432 0 c -3 does not represent an automaton state. c -( b^{3, 347}_2 ∧ b^{3, 347}_1 ∧ b^{3, 347}_0 ∧ true) c in CNF: c -b^{3, 347}_2 ∨ -b^{3, 347}_1 ∨ -b^{3, 347}_0 ∨ false c in DIMACS: -7430 -7431 -7432 0 c i = 348 c -2+1 --> -1 c ( b^{3, 348}_2 ∧ b^{3, 348}_1 ∧ -b^{3, 348}_0 ∧ p_1044) -> ( b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ b^{3, 349}_0) c in CNF: c -b^{3, 348}_2 ∨ -b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ -p_1044 ∨ b^{3, 349}_2 c -b^{3, 348}_2 ∨ -b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ -p_1044 ∨ -b^{3, 349}_1 c -b^{3, 348}_2 ∨ -b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ -p_1044 ∨ b^{3, 349}_0 c in DIMACS: -7433 -7434 7435 -1044 7436 0 -7433 -7434 7435 -1044 -7437 0 -7433 -7434 7435 -1044 7438 0 c -1+1 --> 0 c ( b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ b^{3, 348}_0 ∧ p_1044) -> (-b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ -b^{3, 349}_0) c in CNF: c -b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ -p_1044 ∨ -b^{3, 349}_2 c -b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ -p_1044 ∨ -b^{3, 349}_1 c -b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ -p_1044 ∨ -b^{3, 349}_0 c in DIMACS: -7433 7434 -7435 -1044 -7436 0 -7433 7434 -7435 -1044 -7437 0 -7433 7434 -7435 -1044 -7438 0 c 0+1 --> 1 c (-b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ -b^{3, 348}_0 ∧ p_1044) -> (-b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ b^{3, 349}_0) c in CNF: c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ -p_1044 ∨ -b^{3, 349}_2 c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ -p_1044 ∨ -b^{3, 349}_1 c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ -p_1044 ∨ b^{3, 349}_0 c in DIMACS: 7433 7434 7435 -1044 -7436 0 7433 7434 7435 -1044 -7437 0 7433 7434 7435 -1044 7438 0 c 1+1 --> 2 c (-b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ b^{3, 348}_0 ∧ p_1044) -> (-b^{3, 349}_2 ∧ b^{3, 349}_1 ∧ -b^{3, 349}_0) c in CNF: c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ -p_1044 ∨ -b^{3, 349}_2 c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ -p_1044 ∨ b^{3, 349}_1 c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ -p_1044 ∨ -b^{3, 349}_0 c in DIMACS: 7433 7434 -7435 -1044 -7436 0 7433 7434 -7435 -1044 7437 0 7433 7434 -7435 -1044 -7438 0 c 2+1 --> break c (-b^{3, 348}_2 ∧ b^{3, 348}_1 ∧ -b^{3, 348}_0 ∧ p_1044) -> break c in CNF: c b^{3, 348}_2 ∨ -b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ -p_1044 ∨ break c in DIMACS: 7433 -7434 7435 -1044 1162 0 c 2-1 --> 1 c (-b^{3, 348}_2 ∧ b^{3, 348}_1 ∧ -b^{3, 348}_0 ∧ -p_1044) -> (-b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ b^{3, 349}_0) c in CNF: c b^{3, 348}_2 ∨ -b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ p_1044 ∨ -b^{3, 349}_2 c b^{3, 348}_2 ∨ -b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ p_1044 ∨ -b^{3, 349}_1 c b^{3, 348}_2 ∨ -b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ p_1044 ∨ b^{3, 349}_0 c in DIMACS: 7433 -7434 7435 1044 -7436 0 7433 -7434 7435 1044 -7437 0 7433 -7434 7435 1044 7438 0 c 1-1 --> 0 c (-b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ b^{3, 348}_0 ∧ -p_1044) -> (-b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ -b^{3, 349}_0) c in CNF: c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ p_1044 ∨ -b^{3, 349}_2 c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ p_1044 ∨ -b^{3, 349}_1 c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ p_1044 ∨ -b^{3, 349}_0 c in DIMACS: 7433 7434 -7435 1044 -7436 0 7433 7434 -7435 1044 -7437 0 7433 7434 -7435 1044 -7438 0 c 0-1 --> -1 c (-b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ -b^{3, 348}_0 ∧ -p_1044) -> ( b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ b^{3, 349}_0) c in CNF: c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ p_1044 ∨ b^{3, 349}_2 c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ p_1044 ∨ -b^{3, 349}_1 c b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ p_1044 ∨ b^{3, 349}_0 c in DIMACS: 7433 7434 7435 1044 7436 0 7433 7434 7435 1044 -7437 0 7433 7434 7435 1044 7438 0 c -1-1 --> -2 c ( b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ b^{3, 348}_0 ∧ -p_1044) -> ( b^{3, 349}_2 ∧ b^{3, 349}_1 ∧ -b^{3, 349}_0) c in CNF: c -b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ p_1044 ∨ b^{3, 349}_2 c -b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ p_1044 ∨ b^{3, 349}_1 c -b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ p_1044 ∨ -b^{3, 349}_0 c in DIMACS: -7433 7434 -7435 1044 7436 0 -7433 7434 -7435 1044 7437 0 -7433 7434 -7435 1044 -7438 0 c -2-1 --> break c ( b^{3, 348}_2 ∧ b^{3, 348}_1 ∧ -b^{3, 348}_0 ∧ -p_1044) -> break c in CNF: c -b^{3, 348}_2 ∨ -b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ p_1044 ∨ break c in DIMACS: -7433 -7434 7435 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 348}_2 ∧ -b^{3, 348}_1 ∧ -b^{3, 348}_0 ∧ true) c in CNF: c -b^{3, 348}_2 ∨ b^{3, 348}_1 ∨ b^{3, 348}_0 ∨ false c in DIMACS: -7433 7434 7435 0 c 3 does not represent an automaton state. c -(-b^{3, 348}_2 ∧ b^{3, 348}_1 ∧ b^{3, 348}_0 ∧ true) c in CNF: c b^{3, 348}_2 ∨ -b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ false c in DIMACS: 7433 -7434 -7435 0 c -3 does not represent an automaton state. c -( b^{3, 348}_2 ∧ b^{3, 348}_1 ∧ b^{3, 348}_0 ∧ true) c in CNF: c -b^{3, 348}_2 ∨ -b^{3, 348}_1 ∨ -b^{3, 348}_0 ∨ false c in DIMACS: -7433 -7434 -7435 0 c i = 349 c -2+1 --> -1 c ( b^{3, 349}_2 ∧ b^{3, 349}_1 ∧ -b^{3, 349}_0 ∧ p_1047) -> ( b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ b^{3, 350}_0) c in CNF: c -b^{3, 349}_2 ∨ -b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ -p_1047 ∨ b^{3, 350}_2 c -b^{3, 349}_2 ∨ -b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ -p_1047 ∨ -b^{3, 350}_1 c -b^{3, 349}_2 ∨ -b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ -p_1047 ∨ b^{3, 350}_0 c in DIMACS: -7436 -7437 7438 -1047 7439 0 -7436 -7437 7438 -1047 -7440 0 -7436 -7437 7438 -1047 7441 0 c -1+1 --> 0 c ( b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ b^{3, 349}_0 ∧ p_1047) -> (-b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ -b^{3, 350}_0) c in CNF: c -b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ -p_1047 ∨ -b^{3, 350}_2 c -b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ -p_1047 ∨ -b^{3, 350}_1 c -b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ -p_1047 ∨ -b^{3, 350}_0 c in DIMACS: -7436 7437 -7438 -1047 -7439 0 -7436 7437 -7438 -1047 -7440 0 -7436 7437 -7438 -1047 -7441 0 c 0+1 --> 1 c (-b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ -b^{3, 349}_0 ∧ p_1047) -> (-b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ b^{3, 350}_0) c in CNF: c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ -p_1047 ∨ -b^{3, 350}_2 c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ -p_1047 ∨ -b^{3, 350}_1 c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ -p_1047 ∨ b^{3, 350}_0 c in DIMACS: 7436 7437 7438 -1047 -7439 0 7436 7437 7438 -1047 -7440 0 7436 7437 7438 -1047 7441 0 c 1+1 --> 2 c (-b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ b^{3, 349}_0 ∧ p_1047) -> (-b^{3, 350}_2 ∧ b^{3, 350}_1 ∧ -b^{3, 350}_0) c in CNF: c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ -p_1047 ∨ -b^{3, 350}_2 c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ -p_1047 ∨ b^{3, 350}_1 c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ -p_1047 ∨ -b^{3, 350}_0 c in DIMACS: 7436 7437 -7438 -1047 -7439 0 7436 7437 -7438 -1047 7440 0 7436 7437 -7438 -1047 -7441 0 c 2+1 --> break c (-b^{3, 349}_2 ∧ b^{3, 349}_1 ∧ -b^{3, 349}_0 ∧ p_1047) -> break c in CNF: c b^{3, 349}_2 ∨ -b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ -p_1047 ∨ break c in DIMACS: 7436 -7437 7438 -1047 1162 0 c 2-1 --> 1 c (-b^{3, 349}_2 ∧ b^{3, 349}_1 ∧ -b^{3, 349}_0 ∧ -p_1047) -> (-b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ b^{3, 350}_0) c in CNF: c b^{3, 349}_2 ∨ -b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ p_1047 ∨ -b^{3, 350}_2 c b^{3, 349}_2 ∨ -b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ p_1047 ∨ -b^{3, 350}_1 c b^{3, 349}_2 ∨ -b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ p_1047 ∨ b^{3, 350}_0 c in DIMACS: 7436 -7437 7438 1047 -7439 0 7436 -7437 7438 1047 -7440 0 7436 -7437 7438 1047 7441 0 c 1-1 --> 0 c (-b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ b^{3, 349}_0 ∧ -p_1047) -> (-b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ -b^{3, 350}_0) c in CNF: c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ p_1047 ∨ -b^{3, 350}_2 c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ p_1047 ∨ -b^{3, 350}_1 c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ p_1047 ∨ -b^{3, 350}_0 c in DIMACS: 7436 7437 -7438 1047 -7439 0 7436 7437 -7438 1047 -7440 0 7436 7437 -7438 1047 -7441 0 c 0-1 --> -1 c (-b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ -b^{3, 349}_0 ∧ -p_1047) -> ( b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ b^{3, 350}_0) c in CNF: c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ p_1047 ∨ b^{3, 350}_2 c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ p_1047 ∨ -b^{3, 350}_1 c b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ p_1047 ∨ b^{3, 350}_0 c in DIMACS: 7436 7437 7438 1047 7439 0 7436 7437 7438 1047 -7440 0 7436 7437 7438 1047 7441 0 c -1-1 --> -2 c ( b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ b^{3, 349}_0 ∧ -p_1047) -> ( b^{3, 350}_2 ∧ b^{3, 350}_1 ∧ -b^{3, 350}_0) c in CNF: c -b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ p_1047 ∨ b^{3, 350}_2 c -b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ p_1047 ∨ b^{3, 350}_1 c -b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ p_1047 ∨ -b^{3, 350}_0 c in DIMACS: -7436 7437 -7438 1047 7439 0 -7436 7437 -7438 1047 7440 0 -7436 7437 -7438 1047 -7441 0 c -2-1 --> break c ( b^{3, 349}_2 ∧ b^{3, 349}_1 ∧ -b^{3, 349}_0 ∧ -p_1047) -> break c in CNF: c -b^{3, 349}_2 ∨ -b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ p_1047 ∨ break c in DIMACS: -7436 -7437 7438 1047 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 349}_2 ∧ -b^{3, 349}_1 ∧ -b^{3, 349}_0 ∧ true) c in CNF: c -b^{3, 349}_2 ∨ b^{3, 349}_1 ∨ b^{3, 349}_0 ∨ false c in DIMACS: -7436 7437 7438 0 c 3 does not represent an automaton state. c -(-b^{3, 349}_2 ∧ b^{3, 349}_1 ∧ b^{3, 349}_0 ∧ true) c in CNF: c b^{3, 349}_2 ∨ -b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ false c in DIMACS: 7436 -7437 -7438 0 c -3 does not represent an automaton state. c -( b^{3, 349}_2 ∧ b^{3, 349}_1 ∧ b^{3, 349}_0 ∧ true) c in CNF: c -b^{3, 349}_2 ∨ -b^{3, 349}_1 ∨ -b^{3, 349}_0 ∨ false c in DIMACS: -7436 -7437 -7438 0 c i = 350 c -2+1 --> -1 c ( b^{3, 350}_2 ∧ b^{3, 350}_1 ∧ -b^{3, 350}_0 ∧ p_1050) -> ( b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ b^{3, 351}_0) c in CNF: c -b^{3, 350}_2 ∨ -b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ -p_1050 ∨ b^{3, 351}_2 c -b^{3, 350}_2 ∨ -b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ -p_1050 ∨ -b^{3, 351}_1 c -b^{3, 350}_2 ∨ -b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ -p_1050 ∨ b^{3, 351}_0 c in DIMACS: -7439 -7440 7441 -1050 7442 0 -7439 -7440 7441 -1050 -7443 0 -7439 -7440 7441 -1050 7444 0 c -1+1 --> 0 c ( b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ b^{3, 350}_0 ∧ p_1050) -> (-b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ -b^{3, 351}_0) c in CNF: c -b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ -p_1050 ∨ -b^{3, 351}_2 c -b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ -p_1050 ∨ -b^{3, 351}_1 c -b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ -p_1050 ∨ -b^{3, 351}_0 c in DIMACS: -7439 7440 -7441 -1050 -7442 0 -7439 7440 -7441 -1050 -7443 0 -7439 7440 -7441 -1050 -7444 0 c 0+1 --> 1 c (-b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ -b^{3, 350}_0 ∧ p_1050) -> (-b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ b^{3, 351}_0) c in CNF: c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ -p_1050 ∨ -b^{3, 351}_2 c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ -p_1050 ∨ -b^{3, 351}_1 c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ -p_1050 ∨ b^{3, 351}_0 c in DIMACS: 7439 7440 7441 -1050 -7442 0 7439 7440 7441 -1050 -7443 0 7439 7440 7441 -1050 7444 0 c 1+1 --> 2 c (-b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ b^{3, 350}_0 ∧ p_1050) -> (-b^{3, 351}_2 ∧ b^{3, 351}_1 ∧ -b^{3, 351}_0) c in CNF: c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ -p_1050 ∨ -b^{3, 351}_2 c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ -p_1050 ∨ b^{3, 351}_1 c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ -p_1050 ∨ -b^{3, 351}_0 c in DIMACS: 7439 7440 -7441 -1050 -7442 0 7439 7440 -7441 -1050 7443 0 7439 7440 -7441 -1050 -7444 0 c 2+1 --> break c (-b^{3, 350}_2 ∧ b^{3, 350}_1 ∧ -b^{3, 350}_0 ∧ p_1050) -> break c in CNF: c b^{3, 350}_2 ∨ -b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ -p_1050 ∨ break c in DIMACS: 7439 -7440 7441 -1050 1162 0 c 2-1 --> 1 c (-b^{3, 350}_2 ∧ b^{3, 350}_1 ∧ -b^{3, 350}_0 ∧ -p_1050) -> (-b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ b^{3, 351}_0) c in CNF: c b^{3, 350}_2 ∨ -b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ p_1050 ∨ -b^{3, 351}_2 c b^{3, 350}_2 ∨ -b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ p_1050 ∨ -b^{3, 351}_1 c b^{3, 350}_2 ∨ -b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ p_1050 ∨ b^{3, 351}_0 c in DIMACS: 7439 -7440 7441 1050 -7442 0 7439 -7440 7441 1050 -7443 0 7439 -7440 7441 1050 7444 0 c 1-1 --> 0 c (-b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ b^{3, 350}_0 ∧ -p_1050) -> (-b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ -b^{3, 351}_0) c in CNF: c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ p_1050 ∨ -b^{3, 351}_2 c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ p_1050 ∨ -b^{3, 351}_1 c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ p_1050 ∨ -b^{3, 351}_0 c in DIMACS: 7439 7440 -7441 1050 -7442 0 7439 7440 -7441 1050 -7443 0 7439 7440 -7441 1050 -7444 0 c 0-1 --> -1 c (-b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ -b^{3, 350}_0 ∧ -p_1050) -> ( b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ b^{3, 351}_0) c in CNF: c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ p_1050 ∨ b^{3, 351}_2 c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ p_1050 ∨ -b^{3, 351}_1 c b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ p_1050 ∨ b^{3, 351}_0 c in DIMACS: 7439 7440 7441 1050 7442 0 7439 7440 7441 1050 -7443 0 7439 7440 7441 1050 7444 0 c -1-1 --> -2 c ( b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ b^{3, 350}_0 ∧ -p_1050) -> ( b^{3, 351}_2 ∧ b^{3, 351}_1 ∧ -b^{3, 351}_0) c in CNF: c -b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ p_1050 ∨ b^{3, 351}_2 c -b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ p_1050 ∨ b^{3, 351}_1 c -b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ p_1050 ∨ -b^{3, 351}_0 c in DIMACS: -7439 7440 -7441 1050 7442 0 -7439 7440 -7441 1050 7443 0 -7439 7440 -7441 1050 -7444 0 c -2-1 --> break c ( b^{3, 350}_2 ∧ b^{3, 350}_1 ∧ -b^{3, 350}_0 ∧ -p_1050) -> break c in CNF: c -b^{3, 350}_2 ∨ -b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ p_1050 ∨ break c in DIMACS: -7439 -7440 7441 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 350}_2 ∧ -b^{3, 350}_1 ∧ -b^{3, 350}_0 ∧ true) c in CNF: c -b^{3, 350}_2 ∨ b^{3, 350}_1 ∨ b^{3, 350}_0 ∨ false c in DIMACS: -7439 7440 7441 0 c 3 does not represent an automaton state. c -(-b^{3, 350}_2 ∧ b^{3, 350}_1 ∧ b^{3, 350}_0 ∧ true) c in CNF: c b^{3, 350}_2 ∨ -b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ false c in DIMACS: 7439 -7440 -7441 0 c -3 does not represent an automaton state. c -( b^{3, 350}_2 ∧ b^{3, 350}_1 ∧ b^{3, 350}_0 ∧ true) c in CNF: c -b^{3, 350}_2 ∨ -b^{3, 350}_1 ∨ -b^{3, 350}_0 ∨ false c in DIMACS: -7439 -7440 -7441 0 c i = 351 c -2+1 --> -1 c ( b^{3, 351}_2 ∧ b^{3, 351}_1 ∧ -b^{3, 351}_0 ∧ p_1053) -> ( b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ b^{3, 352}_0) c in CNF: c -b^{3, 351}_2 ∨ -b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ -p_1053 ∨ b^{3, 352}_2 c -b^{3, 351}_2 ∨ -b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ -p_1053 ∨ -b^{3, 352}_1 c -b^{3, 351}_2 ∨ -b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ -p_1053 ∨ b^{3, 352}_0 c in DIMACS: -7442 -7443 7444 -1053 7445 0 -7442 -7443 7444 -1053 -7446 0 -7442 -7443 7444 -1053 7447 0 c -1+1 --> 0 c ( b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ b^{3, 351}_0 ∧ p_1053) -> (-b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ -b^{3, 352}_0) c in CNF: c -b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ -p_1053 ∨ -b^{3, 352}_2 c -b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ -p_1053 ∨ -b^{3, 352}_1 c -b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ -p_1053 ∨ -b^{3, 352}_0 c in DIMACS: -7442 7443 -7444 -1053 -7445 0 -7442 7443 -7444 -1053 -7446 0 -7442 7443 -7444 -1053 -7447 0 c 0+1 --> 1 c (-b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ -b^{3, 351}_0 ∧ p_1053) -> (-b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ b^{3, 352}_0) c in CNF: c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ -p_1053 ∨ -b^{3, 352}_2 c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ -p_1053 ∨ -b^{3, 352}_1 c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ -p_1053 ∨ b^{3, 352}_0 c in DIMACS: 7442 7443 7444 -1053 -7445 0 7442 7443 7444 -1053 -7446 0 7442 7443 7444 -1053 7447 0 c 1+1 --> 2 c (-b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ b^{3, 351}_0 ∧ p_1053) -> (-b^{3, 352}_2 ∧ b^{3, 352}_1 ∧ -b^{3, 352}_0) c in CNF: c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ -p_1053 ∨ -b^{3, 352}_2 c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ -p_1053 ∨ b^{3, 352}_1 c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ -p_1053 ∨ -b^{3, 352}_0 c in DIMACS: 7442 7443 -7444 -1053 -7445 0 7442 7443 -7444 -1053 7446 0 7442 7443 -7444 -1053 -7447 0 c 2+1 --> break c (-b^{3, 351}_2 ∧ b^{3, 351}_1 ∧ -b^{3, 351}_0 ∧ p_1053) -> break c in CNF: c b^{3, 351}_2 ∨ -b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ -p_1053 ∨ break c in DIMACS: 7442 -7443 7444 -1053 1162 0 c 2-1 --> 1 c (-b^{3, 351}_2 ∧ b^{3, 351}_1 ∧ -b^{3, 351}_0 ∧ -p_1053) -> (-b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ b^{3, 352}_0) c in CNF: c b^{3, 351}_2 ∨ -b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ p_1053 ∨ -b^{3, 352}_2 c b^{3, 351}_2 ∨ -b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ p_1053 ∨ -b^{3, 352}_1 c b^{3, 351}_2 ∨ -b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ p_1053 ∨ b^{3, 352}_0 c in DIMACS: 7442 -7443 7444 1053 -7445 0 7442 -7443 7444 1053 -7446 0 7442 -7443 7444 1053 7447 0 c 1-1 --> 0 c (-b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ b^{3, 351}_0 ∧ -p_1053) -> (-b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ -b^{3, 352}_0) c in CNF: c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ p_1053 ∨ -b^{3, 352}_2 c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ p_1053 ∨ -b^{3, 352}_1 c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ p_1053 ∨ -b^{3, 352}_0 c in DIMACS: 7442 7443 -7444 1053 -7445 0 7442 7443 -7444 1053 -7446 0 7442 7443 -7444 1053 -7447 0 c 0-1 --> -1 c (-b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ -b^{3, 351}_0 ∧ -p_1053) -> ( b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ b^{3, 352}_0) c in CNF: c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ p_1053 ∨ b^{3, 352}_2 c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ p_1053 ∨ -b^{3, 352}_1 c b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ p_1053 ∨ b^{3, 352}_0 c in DIMACS: 7442 7443 7444 1053 7445 0 7442 7443 7444 1053 -7446 0 7442 7443 7444 1053 7447 0 c -1-1 --> -2 c ( b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ b^{3, 351}_0 ∧ -p_1053) -> ( b^{3, 352}_2 ∧ b^{3, 352}_1 ∧ -b^{3, 352}_0) c in CNF: c -b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ p_1053 ∨ b^{3, 352}_2 c -b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ p_1053 ∨ b^{3, 352}_1 c -b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ p_1053 ∨ -b^{3, 352}_0 c in DIMACS: -7442 7443 -7444 1053 7445 0 -7442 7443 -7444 1053 7446 0 -7442 7443 -7444 1053 -7447 0 c -2-1 --> break c ( b^{3, 351}_2 ∧ b^{3, 351}_1 ∧ -b^{3, 351}_0 ∧ -p_1053) -> break c in CNF: c -b^{3, 351}_2 ∨ -b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ p_1053 ∨ break c in DIMACS: -7442 -7443 7444 1053 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 351}_2 ∧ -b^{3, 351}_1 ∧ -b^{3, 351}_0 ∧ true) c in CNF: c -b^{3, 351}_2 ∨ b^{3, 351}_1 ∨ b^{3, 351}_0 ∨ false c in DIMACS: -7442 7443 7444 0 c 3 does not represent an automaton state. c -(-b^{3, 351}_2 ∧ b^{3, 351}_1 ∧ b^{3, 351}_0 ∧ true) c in CNF: c b^{3, 351}_2 ∨ -b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ false c in DIMACS: 7442 -7443 -7444 0 c -3 does not represent an automaton state. c -( b^{3, 351}_2 ∧ b^{3, 351}_1 ∧ b^{3, 351}_0 ∧ true) c in CNF: c -b^{3, 351}_2 ∨ -b^{3, 351}_1 ∨ -b^{3, 351}_0 ∨ false c in DIMACS: -7442 -7443 -7444 0 c i = 352 c -2+1 --> -1 c ( b^{3, 352}_2 ∧ b^{3, 352}_1 ∧ -b^{3, 352}_0 ∧ p_1056) -> ( b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ b^{3, 353}_0) c in CNF: c -b^{3, 352}_2 ∨ -b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ -p_1056 ∨ b^{3, 353}_2 c -b^{3, 352}_2 ∨ -b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ -p_1056 ∨ -b^{3, 353}_1 c -b^{3, 352}_2 ∨ -b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ -p_1056 ∨ b^{3, 353}_0 c in DIMACS: -7445 -7446 7447 -1056 7448 0 -7445 -7446 7447 -1056 -7449 0 -7445 -7446 7447 -1056 7450 0 c -1+1 --> 0 c ( b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ b^{3, 352}_0 ∧ p_1056) -> (-b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ -b^{3, 353}_0) c in CNF: c -b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ -p_1056 ∨ -b^{3, 353}_2 c -b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ -p_1056 ∨ -b^{3, 353}_1 c -b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ -p_1056 ∨ -b^{3, 353}_0 c in DIMACS: -7445 7446 -7447 -1056 -7448 0 -7445 7446 -7447 -1056 -7449 0 -7445 7446 -7447 -1056 -7450 0 c 0+1 --> 1 c (-b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ -b^{3, 352}_0 ∧ p_1056) -> (-b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ b^{3, 353}_0) c in CNF: c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ -p_1056 ∨ -b^{3, 353}_2 c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ -p_1056 ∨ -b^{3, 353}_1 c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ -p_1056 ∨ b^{3, 353}_0 c in DIMACS: 7445 7446 7447 -1056 -7448 0 7445 7446 7447 -1056 -7449 0 7445 7446 7447 -1056 7450 0 c 1+1 --> 2 c (-b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ b^{3, 352}_0 ∧ p_1056) -> (-b^{3, 353}_2 ∧ b^{3, 353}_1 ∧ -b^{3, 353}_0) c in CNF: c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ -p_1056 ∨ -b^{3, 353}_2 c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ -p_1056 ∨ b^{3, 353}_1 c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ -p_1056 ∨ -b^{3, 353}_0 c in DIMACS: 7445 7446 -7447 -1056 -7448 0 7445 7446 -7447 -1056 7449 0 7445 7446 -7447 -1056 -7450 0 c 2+1 --> break c (-b^{3, 352}_2 ∧ b^{3, 352}_1 ∧ -b^{3, 352}_0 ∧ p_1056) -> break c in CNF: c b^{3, 352}_2 ∨ -b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ -p_1056 ∨ break c in DIMACS: 7445 -7446 7447 -1056 1162 0 c 2-1 --> 1 c (-b^{3, 352}_2 ∧ b^{3, 352}_1 ∧ -b^{3, 352}_0 ∧ -p_1056) -> (-b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ b^{3, 353}_0) c in CNF: c b^{3, 352}_2 ∨ -b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ p_1056 ∨ -b^{3, 353}_2 c b^{3, 352}_2 ∨ -b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ p_1056 ∨ -b^{3, 353}_1 c b^{3, 352}_2 ∨ -b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ p_1056 ∨ b^{3, 353}_0 c in DIMACS: 7445 -7446 7447 1056 -7448 0 7445 -7446 7447 1056 -7449 0 7445 -7446 7447 1056 7450 0 c 1-1 --> 0 c (-b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ b^{3, 352}_0 ∧ -p_1056) -> (-b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ -b^{3, 353}_0) c in CNF: c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ p_1056 ∨ -b^{3, 353}_2 c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ p_1056 ∨ -b^{3, 353}_1 c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ p_1056 ∨ -b^{3, 353}_0 c in DIMACS: 7445 7446 -7447 1056 -7448 0 7445 7446 -7447 1056 -7449 0 7445 7446 -7447 1056 -7450 0 c 0-1 --> -1 c (-b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ -b^{3, 352}_0 ∧ -p_1056) -> ( b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ b^{3, 353}_0) c in CNF: c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ p_1056 ∨ b^{3, 353}_2 c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ p_1056 ∨ -b^{3, 353}_1 c b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ p_1056 ∨ b^{3, 353}_0 c in DIMACS: 7445 7446 7447 1056 7448 0 7445 7446 7447 1056 -7449 0 7445 7446 7447 1056 7450 0 c -1-1 --> -2 c ( b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ b^{3, 352}_0 ∧ -p_1056) -> ( b^{3, 353}_2 ∧ b^{3, 353}_1 ∧ -b^{3, 353}_0) c in CNF: c -b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ p_1056 ∨ b^{3, 353}_2 c -b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ p_1056 ∨ b^{3, 353}_1 c -b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ p_1056 ∨ -b^{3, 353}_0 c in DIMACS: -7445 7446 -7447 1056 7448 0 -7445 7446 -7447 1056 7449 0 -7445 7446 -7447 1056 -7450 0 c -2-1 --> break c ( b^{3, 352}_2 ∧ b^{3, 352}_1 ∧ -b^{3, 352}_0 ∧ -p_1056) -> break c in CNF: c -b^{3, 352}_2 ∨ -b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ p_1056 ∨ break c in DIMACS: -7445 -7446 7447 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 352}_2 ∧ -b^{3, 352}_1 ∧ -b^{3, 352}_0 ∧ true) c in CNF: c -b^{3, 352}_2 ∨ b^{3, 352}_1 ∨ b^{3, 352}_0 ∨ false c in DIMACS: -7445 7446 7447 0 c 3 does not represent an automaton state. c -(-b^{3, 352}_2 ∧ b^{3, 352}_1 ∧ b^{3, 352}_0 ∧ true) c in CNF: c b^{3, 352}_2 ∨ -b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ false c in DIMACS: 7445 -7446 -7447 0 c -3 does not represent an automaton state. c -( b^{3, 352}_2 ∧ b^{3, 352}_1 ∧ b^{3, 352}_0 ∧ true) c in CNF: c -b^{3, 352}_2 ∨ -b^{3, 352}_1 ∨ -b^{3, 352}_0 ∨ false c in DIMACS: -7445 -7446 -7447 0 c i = 353 c -2+1 --> -1 c ( b^{3, 353}_2 ∧ b^{3, 353}_1 ∧ -b^{3, 353}_0 ∧ p_1059) -> ( b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ b^{3, 354}_0) c in CNF: c -b^{3, 353}_2 ∨ -b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ -p_1059 ∨ b^{3, 354}_2 c -b^{3, 353}_2 ∨ -b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ -p_1059 ∨ -b^{3, 354}_1 c -b^{3, 353}_2 ∨ -b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ -p_1059 ∨ b^{3, 354}_0 c in DIMACS: -7448 -7449 7450 -1059 7451 0 -7448 -7449 7450 -1059 -7452 0 -7448 -7449 7450 -1059 7453 0 c -1+1 --> 0 c ( b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ b^{3, 353}_0 ∧ p_1059) -> (-b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ -b^{3, 354}_0) c in CNF: c -b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ -p_1059 ∨ -b^{3, 354}_2 c -b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ -p_1059 ∨ -b^{3, 354}_1 c -b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ -p_1059 ∨ -b^{3, 354}_0 c in DIMACS: -7448 7449 -7450 -1059 -7451 0 -7448 7449 -7450 -1059 -7452 0 -7448 7449 -7450 -1059 -7453 0 c 0+1 --> 1 c (-b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ -b^{3, 353}_0 ∧ p_1059) -> (-b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ b^{3, 354}_0) c in CNF: c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ -p_1059 ∨ -b^{3, 354}_2 c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ -p_1059 ∨ -b^{3, 354}_1 c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ -p_1059 ∨ b^{3, 354}_0 c in DIMACS: 7448 7449 7450 -1059 -7451 0 7448 7449 7450 -1059 -7452 0 7448 7449 7450 -1059 7453 0 c 1+1 --> 2 c (-b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ b^{3, 353}_0 ∧ p_1059) -> (-b^{3, 354}_2 ∧ b^{3, 354}_1 ∧ -b^{3, 354}_0) c in CNF: c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ -p_1059 ∨ -b^{3, 354}_2 c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ -p_1059 ∨ b^{3, 354}_1 c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ -p_1059 ∨ -b^{3, 354}_0 c in DIMACS: 7448 7449 -7450 -1059 -7451 0 7448 7449 -7450 -1059 7452 0 7448 7449 -7450 -1059 -7453 0 c 2+1 --> break c (-b^{3, 353}_2 ∧ b^{3, 353}_1 ∧ -b^{3, 353}_0 ∧ p_1059) -> break c in CNF: c b^{3, 353}_2 ∨ -b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ -p_1059 ∨ break c in DIMACS: 7448 -7449 7450 -1059 1162 0 c 2-1 --> 1 c (-b^{3, 353}_2 ∧ b^{3, 353}_1 ∧ -b^{3, 353}_0 ∧ -p_1059) -> (-b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ b^{3, 354}_0) c in CNF: c b^{3, 353}_2 ∨ -b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ p_1059 ∨ -b^{3, 354}_2 c b^{3, 353}_2 ∨ -b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ p_1059 ∨ -b^{3, 354}_1 c b^{3, 353}_2 ∨ -b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ p_1059 ∨ b^{3, 354}_0 c in DIMACS: 7448 -7449 7450 1059 -7451 0 7448 -7449 7450 1059 -7452 0 7448 -7449 7450 1059 7453 0 c 1-1 --> 0 c (-b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ b^{3, 353}_0 ∧ -p_1059) -> (-b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ -b^{3, 354}_0) c in CNF: c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ p_1059 ∨ -b^{3, 354}_2 c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ p_1059 ∨ -b^{3, 354}_1 c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ p_1059 ∨ -b^{3, 354}_0 c in DIMACS: 7448 7449 -7450 1059 -7451 0 7448 7449 -7450 1059 -7452 0 7448 7449 -7450 1059 -7453 0 c 0-1 --> -1 c (-b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ -b^{3, 353}_0 ∧ -p_1059) -> ( b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ b^{3, 354}_0) c in CNF: c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ p_1059 ∨ b^{3, 354}_2 c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ p_1059 ∨ -b^{3, 354}_1 c b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ p_1059 ∨ b^{3, 354}_0 c in DIMACS: 7448 7449 7450 1059 7451 0 7448 7449 7450 1059 -7452 0 7448 7449 7450 1059 7453 0 c -1-1 --> -2 c ( b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ b^{3, 353}_0 ∧ -p_1059) -> ( b^{3, 354}_2 ∧ b^{3, 354}_1 ∧ -b^{3, 354}_0) c in CNF: c -b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ p_1059 ∨ b^{3, 354}_2 c -b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ p_1059 ∨ b^{3, 354}_1 c -b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ p_1059 ∨ -b^{3, 354}_0 c in DIMACS: -7448 7449 -7450 1059 7451 0 -7448 7449 -7450 1059 7452 0 -7448 7449 -7450 1059 -7453 0 c -2-1 --> break c ( b^{3, 353}_2 ∧ b^{3, 353}_1 ∧ -b^{3, 353}_0 ∧ -p_1059) -> break c in CNF: c -b^{3, 353}_2 ∨ -b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ p_1059 ∨ break c in DIMACS: -7448 -7449 7450 1059 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 353}_2 ∧ -b^{3, 353}_1 ∧ -b^{3, 353}_0 ∧ true) c in CNF: c -b^{3, 353}_2 ∨ b^{3, 353}_1 ∨ b^{3, 353}_0 ∨ false c in DIMACS: -7448 7449 7450 0 c 3 does not represent an automaton state. c -(-b^{3, 353}_2 ∧ b^{3, 353}_1 ∧ b^{3, 353}_0 ∧ true) c in CNF: c b^{3, 353}_2 ∨ -b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ false c in DIMACS: 7448 -7449 -7450 0 c -3 does not represent an automaton state. c -( b^{3, 353}_2 ∧ b^{3, 353}_1 ∧ b^{3, 353}_0 ∧ true) c in CNF: c -b^{3, 353}_2 ∨ -b^{3, 353}_1 ∨ -b^{3, 353}_0 ∨ false c in DIMACS: -7448 -7449 -7450 0 c i = 354 c -2+1 --> -1 c ( b^{3, 354}_2 ∧ b^{3, 354}_1 ∧ -b^{3, 354}_0 ∧ p_1062) -> ( b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ b^{3, 355}_0) c in CNF: c -b^{3, 354}_2 ∨ -b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ -p_1062 ∨ b^{3, 355}_2 c -b^{3, 354}_2 ∨ -b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ -p_1062 ∨ -b^{3, 355}_1 c -b^{3, 354}_2 ∨ -b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ -p_1062 ∨ b^{3, 355}_0 c in DIMACS: -7451 -7452 7453 -1062 7454 0 -7451 -7452 7453 -1062 -7455 0 -7451 -7452 7453 -1062 7456 0 c -1+1 --> 0 c ( b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ b^{3, 354}_0 ∧ p_1062) -> (-b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ -b^{3, 355}_0) c in CNF: c -b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ -p_1062 ∨ -b^{3, 355}_2 c -b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ -p_1062 ∨ -b^{3, 355}_1 c -b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ -p_1062 ∨ -b^{3, 355}_0 c in DIMACS: -7451 7452 -7453 -1062 -7454 0 -7451 7452 -7453 -1062 -7455 0 -7451 7452 -7453 -1062 -7456 0 c 0+1 --> 1 c (-b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ -b^{3, 354}_0 ∧ p_1062) -> (-b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ b^{3, 355}_0) c in CNF: c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ -p_1062 ∨ -b^{3, 355}_2 c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ -p_1062 ∨ -b^{3, 355}_1 c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ -p_1062 ∨ b^{3, 355}_0 c in DIMACS: 7451 7452 7453 -1062 -7454 0 7451 7452 7453 -1062 -7455 0 7451 7452 7453 -1062 7456 0 c 1+1 --> 2 c (-b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ b^{3, 354}_0 ∧ p_1062) -> (-b^{3, 355}_2 ∧ b^{3, 355}_1 ∧ -b^{3, 355}_0) c in CNF: c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ -p_1062 ∨ -b^{3, 355}_2 c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ -p_1062 ∨ b^{3, 355}_1 c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ -p_1062 ∨ -b^{3, 355}_0 c in DIMACS: 7451 7452 -7453 -1062 -7454 0 7451 7452 -7453 -1062 7455 0 7451 7452 -7453 -1062 -7456 0 c 2+1 --> break c (-b^{3, 354}_2 ∧ b^{3, 354}_1 ∧ -b^{3, 354}_0 ∧ p_1062) -> break c in CNF: c b^{3, 354}_2 ∨ -b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ -p_1062 ∨ break c in DIMACS: 7451 -7452 7453 -1062 1162 0 c 2-1 --> 1 c (-b^{3, 354}_2 ∧ b^{3, 354}_1 ∧ -b^{3, 354}_0 ∧ -p_1062) -> (-b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ b^{3, 355}_0) c in CNF: c b^{3, 354}_2 ∨ -b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ p_1062 ∨ -b^{3, 355}_2 c b^{3, 354}_2 ∨ -b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ p_1062 ∨ -b^{3, 355}_1 c b^{3, 354}_2 ∨ -b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ p_1062 ∨ b^{3, 355}_0 c in DIMACS: 7451 -7452 7453 1062 -7454 0 7451 -7452 7453 1062 -7455 0 7451 -7452 7453 1062 7456 0 c 1-1 --> 0 c (-b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ b^{3, 354}_0 ∧ -p_1062) -> (-b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ -b^{3, 355}_0) c in CNF: c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ p_1062 ∨ -b^{3, 355}_2 c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ p_1062 ∨ -b^{3, 355}_1 c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ p_1062 ∨ -b^{3, 355}_0 c in DIMACS: 7451 7452 -7453 1062 -7454 0 7451 7452 -7453 1062 -7455 0 7451 7452 -7453 1062 -7456 0 c 0-1 --> -1 c (-b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ -b^{3, 354}_0 ∧ -p_1062) -> ( b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ b^{3, 355}_0) c in CNF: c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ p_1062 ∨ b^{3, 355}_2 c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ p_1062 ∨ -b^{3, 355}_1 c b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ p_1062 ∨ b^{3, 355}_0 c in DIMACS: 7451 7452 7453 1062 7454 0 7451 7452 7453 1062 -7455 0 7451 7452 7453 1062 7456 0 c -1-1 --> -2 c ( b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ b^{3, 354}_0 ∧ -p_1062) -> ( b^{3, 355}_2 ∧ b^{3, 355}_1 ∧ -b^{3, 355}_0) c in CNF: c -b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ p_1062 ∨ b^{3, 355}_2 c -b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ p_1062 ∨ b^{3, 355}_1 c -b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ p_1062 ∨ -b^{3, 355}_0 c in DIMACS: -7451 7452 -7453 1062 7454 0 -7451 7452 -7453 1062 7455 0 -7451 7452 -7453 1062 -7456 0 c -2-1 --> break c ( b^{3, 354}_2 ∧ b^{3, 354}_1 ∧ -b^{3, 354}_0 ∧ -p_1062) -> break c in CNF: c -b^{3, 354}_2 ∨ -b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ p_1062 ∨ break c in DIMACS: -7451 -7452 7453 1062 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 354}_2 ∧ -b^{3, 354}_1 ∧ -b^{3, 354}_0 ∧ true) c in CNF: c -b^{3, 354}_2 ∨ b^{3, 354}_1 ∨ b^{3, 354}_0 ∨ false c in DIMACS: -7451 7452 7453 0 c 3 does not represent an automaton state. c -(-b^{3, 354}_2 ∧ b^{3, 354}_1 ∧ b^{3, 354}_0 ∧ true) c in CNF: c b^{3, 354}_2 ∨ -b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ false c in DIMACS: 7451 -7452 -7453 0 c -3 does not represent an automaton state. c -( b^{3, 354}_2 ∧ b^{3, 354}_1 ∧ b^{3, 354}_0 ∧ true) c in CNF: c -b^{3, 354}_2 ∨ -b^{3, 354}_1 ∨ -b^{3, 354}_0 ∨ false c in DIMACS: -7451 -7452 -7453 0 c i = 355 c -2+1 --> -1 c ( b^{3, 355}_2 ∧ b^{3, 355}_1 ∧ -b^{3, 355}_0 ∧ p_1065) -> ( b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ b^{3, 356}_0) c in CNF: c -b^{3, 355}_2 ∨ -b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ -p_1065 ∨ b^{3, 356}_2 c -b^{3, 355}_2 ∨ -b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ -p_1065 ∨ -b^{3, 356}_1 c -b^{3, 355}_2 ∨ -b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ -p_1065 ∨ b^{3, 356}_0 c in DIMACS: -7454 -7455 7456 -1065 7457 0 -7454 -7455 7456 -1065 -7458 0 -7454 -7455 7456 -1065 7459 0 c -1+1 --> 0 c ( b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ b^{3, 355}_0 ∧ p_1065) -> (-b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ -b^{3, 356}_0) c in CNF: c -b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ -p_1065 ∨ -b^{3, 356}_2 c -b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ -p_1065 ∨ -b^{3, 356}_1 c -b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ -p_1065 ∨ -b^{3, 356}_0 c in DIMACS: -7454 7455 -7456 -1065 -7457 0 -7454 7455 -7456 -1065 -7458 0 -7454 7455 -7456 -1065 -7459 0 c 0+1 --> 1 c (-b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ -b^{3, 355}_0 ∧ p_1065) -> (-b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ b^{3, 356}_0) c in CNF: c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ -p_1065 ∨ -b^{3, 356}_2 c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ -p_1065 ∨ -b^{3, 356}_1 c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ -p_1065 ∨ b^{3, 356}_0 c in DIMACS: 7454 7455 7456 -1065 -7457 0 7454 7455 7456 -1065 -7458 0 7454 7455 7456 -1065 7459 0 c 1+1 --> 2 c (-b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ b^{3, 355}_0 ∧ p_1065) -> (-b^{3, 356}_2 ∧ b^{3, 356}_1 ∧ -b^{3, 356}_0) c in CNF: c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ -p_1065 ∨ -b^{3, 356}_2 c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ -p_1065 ∨ b^{3, 356}_1 c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ -p_1065 ∨ -b^{3, 356}_0 c in DIMACS: 7454 7455 -7456 -1065 -7457 0 7454 7455 -7456 -1065 7458 0 7454 7455 -7456 -1065 -7459 0 c 2+1 --> break c (-b^{3, 355}_2 ∧ b^{3, 355}_1 ∧ -b^{3, 355}_0 ∧ p_1065) -> break c in CNF: c b^{3, 355}_2 ∨ -b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ -p_1065 ∨ break c in DIMACS: 7454 -7455 7456 -1065 1162 0 c 2-1 --> 1 c (-b^{3, 355}_2 ∧ b^{3, 355}_1 ∧ -b^{3, 355}_0 ∧ -p_1065) -> (-b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ b^{3, 356}_0) c in CNF: c b^{3, 355}_2 ∨ -b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ p_1065 ∨ -b^{3, 356}_2 c b^{3, 355}_2 ∨ -b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ p_1065 ∨ -b^{3, 356}_1 c b^{3, 355}_2 ∨ -b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ p_1065 ∨ b^{3, 356}_0 c in DIMACS: 7454 -7455 7456 1065 -7457 0 7454 -7455 7456 1065 -7458 0 7454 -7455 7456 1065 7459 0 c 1-1 --> 0 c (-b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ b^{3, 355}_0 ∧ -p_1065) -> (-b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ -b^{3, 356}_0) c in CNF: c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ p_1065 ∨ -b^{3, 356}_2 c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ p_1065 ∨ -b^{3, 356}_1 c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ p_1065 ∨ -b^{3, 356}_0 c in DIMACS: 7454 7455 -7456 1065 -7457 0 7454 7455 -7456 1065 -7458 0 7454 7455 -7456 1065 -7459 0 c 0-1 --> -1 c (-b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ -b^{3, 355}_0 ∧ -p_1065) -> ( b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ b^{3, 356}_0) c in CNF: c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ p_1065 ∨ b^{3, 356}_2 c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ p_1065 ∨ -b^{3, 356}_1 c b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ p_1065 ∨ b^{3, 356}_0 c in DIMACS: 7454 7455 7456 1065 7457 0 7454 7455 7456 1065 -7458 0 7454 7455 7456 1065 7459 0 c -1-1 --> -2 c ( b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ b^{3, 355}_0 ∧ -p_1065) -> ( b^{3, 356}_2 ∧ b^{3, 356}_1 ∧ -b^{3, 356}_0) c in CNF: c -b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ p_1065 ∨ b^{3, 356}_2 c -b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ p_1065 ∨ b^{3, 356}_1 c -b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ p_1065 ∨ -b^{3, 356}_0 c in DIMACS: -7454 7455 -7456 1065 7457 0 -7454 7455 -7456 1065 7458 0 -7454 7455 -7456 1065 -7459 0 c -2-1 --> break c ( b^{3, 355}_2 ∧ b^{3, 355}_1 ∧ -b^{3, 355}_0 ∧ -p_1065) -> break c in CNF: c -b^{3, 355}_2 ∨ -b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ p_1065 ∨ break c in DIMACS: -7454 -7455 7456 1065 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 355}_2 ∧ -b^{3, 355}_1 ∧ -b^{3, 355}_0 ∧ true) c in CNF: c -b^{3, 355}_2 ∨ b^{3, 355}_1 ∨ b^{3, 355}_0 ∨ false c in DIMACS: -7454 7455 7456 0 c 3 does not represent an automaton state. c -(-b^{3, 355}_2 ∧ b^{3, 355}_1 ∧ b^{3, 355}_0 ∧ true) c in CNF: c b^{3, 355}_2 ∨ -b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ false c in DIMACS: 7454 -7455 -7456 0 c -3 does not represent an automaton state. c -( b^{3, 355}_2 ∧ b^{3, 355}_1 ∧ b^{3, 355}_0 ∧ true) c in CNF: c -b^{3, 355}_2 ∨ -b^{3, 355}_1 ∨ -b^{3, 355}_0 ∨ false c in DIMACS: -7454 -7455 -7456 0 c i = 356 c -2+1 --> -1 c ( b^{3, 356}_2 ∧ b^{3, 356}_1 ∧ -b^{3, 356}_0 ∧ p_1068) -> ( b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ b^{3, 357}_0) c in CNF: c -b^{3, 356}_2 ∨ -b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ -p_1068 ∨ b^{3, 357}_2 c -b^{3, 356}_2 ∨ -b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ -p_1068 ∨ -b^{3, 357}_1 c -b^{3, 356}_2 ∨ -b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ -p_1068 ∨ b^{3, 357}_0 c in DIMACS: -7457 -7458 7459 -1068 7460 0 -7457 -7458 7459 -1068 -7461 0 -7457 -7458 7459 -1068 7462 0 c -1+1 --> 0 c ( b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ b^{3, 356}_0 ∧ p_1068) -> (-b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ -b^{3, 357}_0) c in CNF: c -b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ -p_1068 ∨ -b^{3, 357}_2 c -b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ -p_1068 ∨ -b^{3, 357}_1 c -b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ -p_1068 ∨ -b^{3, 357}_0 c in DIMACS: -7457 7458 -7459 -1068 -7460 0 -7457 7458 -7459 -1068 -7461 0 -7457 7458 -7459 -1068 -7462 0 c 0+1 --> 1 c (-b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ -b^{3, 356}_0 ∧ p_1068) -> (-b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ b^{3, 357}_0) c in CNF: c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ -p_1068 ∨ -b^{3, 357}_2 c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ -p_1068 ∨ -b^{3, 357}_1 c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ -p_1068 ∨ b^{3, 357}_0 c in DIMACS: 7457 7458 7459 -1068 -7460 0 7457 7458 7459 -1068 -7461 0 7457 7458 7459 -1068 7462 0 c 1+1 --> 2 c (-b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ b^{3, 356}_0 ∧ p_1068) -> (-b^{3, 357}_2 ∧ b^{3, 357}_1 ∧ -b^{3, 357}_0) c in CNF: c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ -p_1068 ∨ -b^{3, 357}_2 c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ -p_1068 ∨ b^{3, 357}_1 c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ -p_1068 ∨ -b^{3, 357}_0 c in DIMACS: 7457 7458 -7459 -1068 -7460 0 7457 7458 -7459 -1068 7461 0 7457 7458 -7459 -1068 -7462 0 c 2+1 --> break c (-b^{3, 356}_2 ∧ b^{3, 356}_1 ∧ -b^{3, 356}_0 ∧ p_1068) -> break c in CNF: c b^{3, 356}_2 ∨ -b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ -p_1068 ∨ break c in DIMACS: 7457 -7458 7459 -1068 1162 0 c 2-1 --> 1 c (-b^{3, 356}_2 ∧ b^{3, 356}_1 ∧ -b^{3, 356}_0 ∧ -p_1068) -> (-b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ b^{3, 357}_0) c in CNF: c b^{3, 356}_2 ∨ -b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ p_1068 ∨ -b^{3, 357}_2 c b^{3, 356}_2 ∨ -b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ p_1068 ∨ -b^{3, 357}_1 c b^{3, 356}_2 ∨ -b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ p_1068 ∨ b^{3, 357}_0 c in DIMACS: 7457 -7458 7459 1068 -7460 0 7457 -7458 7459 1068 -7461 0 7457 -7458 7459 1068 7462 0 c 1-1 --> 0 c (-b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ b^{3, 356}_0 ∧ -p_1068) -> (-b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ -b^{3, 357}_0) c in CNF: c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ p_1068 ∨ -b^{3, 357}_2 c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ p_1068 ∨ -b^{3, 357}_1 c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ p_1068 ∨ -b^{3, 357}_0 c in DIMACS: 7457 7458 -7459 1068 -7460 0 7457 7458 -7459 1068 -7461 0 7457 7458 -7459 1068 -7462 0 c 0-1 --> -1 c (-b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ -b^{3, 356}_0 ∧ -p_1068) -> ( b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ b^{3, 357}_0) c in CNF: c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ p_1068 ∨ b^{3, 357}_2 c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ p_1068 ∨ -b^{3, 357}_1 c b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ p_1068 ∨ b^{3, 357}_0 c in DIMACS: 7457 7458 7459 1068 7460 0 7457 7458 7459 1068 -7461 0 7457 7458 7459 1068 7462 0 c -1-1 --> -2 c ( b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ b^{3, 356}_0 ∧ -p_1068) -> ( b^{3, 357}_2 ∧ b^{3, 357}_1 ∧ -b^{3, 357}_0) c in CNF: c -b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ p_1068 ∨ b^{3, 357}_2 c -b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ p_1068 ∨ b^{3, 357}_1 c -b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ p_1068 ∨ -b^{3, 357}_0 c in DIMACS: -7457 7458 -7459 1068 7460 0 -7457 7458 -7459 1068 7461 0 -7457 7458 -7459 1068 -7462 0 c -2-1 --> break c ( b^{3, 356}_2 ∧ b^{3, 356}_1 ∧ -b^{3, 356}_0 ∧ -p_1068) -> break c in CNF: c -b^{3, 356}_2 ∨ -b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ p_1068 ∨ break c in DIMACS: -7457 -7458 7459 1068 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 356}_2 ∧ -b^{3, 356}_1 ∧ -b^{3, 356}_0 ∧ true) c in CNF: c -b^{3, 356}_2 ∨ b^{3, 356}_1 ∨ b^{3, 356}_0 ∨ false c in DIMACS: -7457 7458 7459 0 c 3 does not represent an automaton state. c -(-b^{3, 356}_2 ∧ b^{3, 356}_1 ∧ b^{3, 356}_0 ∧ true) c in CNF: c b^{3, 356}_2 ∨ -b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ false c in DIMACS: 7457 -7458 -7459 0 c -3 does not represent an automaton state. c -( b^{3, 356}_2 ∧ b^{3, 356}_1 ∧ b^{3, 356}_0 ∧ true) c in CNF: c -b^{3, 356}_2 ∨ -b^{3, 356}_1 ∨ -b^{3, 356}_0 ∨ false c in DIMACS: -7457 -7458 -7459 0 c i = 357 c -2+1 --> -1 c ( b^{3, 357}_2 ∧ b^{3, 357}_1 ∧ -b^{3, 357}_0 ∧ p_1071) -> ( b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ b^{3, 358}_0) c in CNF: c -b^{3, 357}_2 ∨ -b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ -p_1071 ∨ b^{3, 358}_2 c -b^{3, 357}_2 ∨ -b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ -p_1071 ∨ -b^{3, 358}_1 c -b^{3, 357}_2 ∨ -b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ -p_1071 ∨ b^{3, 358}_0 c in DIMACS: -7460 -7461 7462 -1071 7463 0 -7460 -7461 7462 -1071 -7464 0 -7460 -7461 7462 -1071 7465 0 c -1+1 --> 0 c ( b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ b^{3, 357}_0 ∧ p_1071) -> (-b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ -b^{3, 358}_0) c in CNF: c -b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ -p_1071 ∨ -b^{3, 358}_2 c -b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ -p_1071 ∨ -b^{3, 358}_1 c -b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ -p_1071 ∨ -b^{3, 358}_0 c in DIMACS: -7460 7461 -7462 -1071 -7463 0 -7460 7461 -7462 -1071 -7464 0 -7460 7461 -7462 -1071 -7465 0 c 0+1 --> 1 c (-b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ -b^{3, 357}_0 ∧ p_1071) -> (-b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ b^{3, 358}_0) c in CNF: c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ -p_1071 ∨ -b^{3, 358}_2 c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ -p_1071 ∨ -b^{3, 358}_1 c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ -p_1071 ∨ b^{3, 358}_0 c in DIMACS: 7460 7461 7462 -1071 -7463 0 7460 7461 7462 -1071 -7464 0 7460 7461 7462 -1071 7465 0 c 1+1 --> 2 c (-b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ b^{3, 357}_0 ∧ p_1071) -> (-b^{3, 358}_2 ∧ b^{3, 358}_1 ∧ -b^{3, 358}_0) c in CNF: c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ -p_1071 ∨ -b^{3, 358}_2 c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ -p_1071 ∨ b^{3, 358}_1 c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ -p_1071 ∨ -b^{3, 358}_0 c in DIMACS: 7460 7461 -7462 -1071 -7463 0 7460 7461 -7462 -1071 7464 0 7460 7461 -7462 -1071 -7465 0 c 2+1 --> break c (-b^{3, 357}_2 ∧ b^{3, 357}_1 ∧ -b^{3, 357}_0 ∧ p_1071) -> break c in CNF: c b^{3, 357}_2 ∨ -b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ -p_1071 ∨ break c in DIMACS: 7460 -7461 7462 -1071 1162 0 c 2-1 --> 1 c (-b^{3, 357}_2 ∧ b^{3, 357}_1 ∧ -b^{3, 357}_0 ∧ -p_1071) -> (-b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ b^{3, 358}_0) c in CNF: c b^{3, 357}_2 ∨ -b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ p_1071 ∨ -b^{3, 358}_2 c b^{3, 357}_2 ∨ -b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ p_1071 ∨ -b^{3, 358}_1 c b^{3, 357}_2 ∨ -b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ p_1071 ∨ b^{3, 358}_0 c in DIMACS: 7460 -7461 7462 1071 -7463 0 7460 -7461 7462 1071 -7464 0 7460 -7461 7462 1071 7465 0 c 1-1 --> 0 c (-b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ b^{3, 357}_0 ∧ -p_1071) -> (-b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ -b^{3, 358}_0) c in CNF: c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ p_1071 ∨ -b^{3, 358}_2 c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ p_1071 ∨ -b^{3, 358}_1 c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ p_1071 ∨ -b^{3, 358}_0 c in DIMACS: 7460 7461 -7462 1071 -7463 0 7460 7461 -7462 1071 -7464 0 7460 7461 -7462 1071 -7465 0 c 0-1 --> -1 c (-b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ -b^{3, 357}_0 ∧ -p_1071) -> ( b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ b^{3, 358}_0) c in CNF: c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ p_1071 ∨ b^{3, 358}_2 c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ p_1071 ∨ -b^{3, 358}_1 c b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ p_1071 ∨ b^{3, 358}_0 c in DIMACS: 7460 7461 7462 1071 7463 0 7460 7461 7462 1071 -7464 0 7460 7461 7462 1071 7465 0 c -1-1 --> -2 c ( b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ b^{3, 357}_0 ∧ -p_1071) -> ( b^{3, 358}_2 ∧ b^{3, 358}_1 ∧ -b^{3, 358}_0) c in CNF: c -b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ p_1071 ∨ b^{3, 358}_2 c -b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ p_1071 ∨ b^{3, 358}_1 c -b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ p_1071 ∨ -b^{3, 358}_0 c in DIMACS: -7460 7461 -7462 1071 7463 0 -7460 7461 -7462 1071 7464 0 -7460 7461 -7462 1071 -7465 0 c -2-1 --> break c ( b^{3, 357}_2 ∧ b^{3, 357}_1 ∧ -b^{3, 357}_0 ∧ -p_1071) -> break c in CNF: c -b^{3, 357}_2 ∨ -b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ p_1071 ∨ break c in DIMACS: -7460 -7461 7462 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 357}_2 ∧ -b^{3, 357}_1 ∧ -b^{3, 357}_0 ∧ true) c in CNF: c -b^{3, 357}_2 ∨ b^{3, 357}_1 ∨ b^{3, 357}_0 ∨ false c in DIMACS: -7460 7461 7462 0 c 3 does not represent an automaton state. c -(-b^{3, 357}_2 ∧ b^{3, 357}_1 ∧ b^{3, 357}_0 ∧ true) c in CNF: c b^{3, 357}_2 ∨ -b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ false c in DIMACS: 7460 -7461 -7462 0 c -3 does not represent an automaton state. c -( b^{3, 357}_2 ∧ b^{3, 357}_1 ∧ b^{3, 357}_0 ∧ true) c in CNF: c -b^{3, 357}_2 ∨ -b^{3, 357}_1 ∨ -b^{3, 357}_0 ∨ false c in DIMACS: -7460 -7461 -7462 0 c i = 358 c -2+1 --> -1 c ( b^{3, 358}_2 ∧ b^{3, 358}_1 ∧ -b^{3, 358}_0 ∧ p_1074) -> ( b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ b^{3, 359}_0) c in CNF: c -b^{3, 358}_2 ∨ -b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ -p_1074 ∨ b^{3, 359}_2 c -b^{3, 358}_2 ∨ -b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ -p_1074 ∨ -b^{3, 359}_1 c -b^{3, 358}_2 ∨ -b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ -p_1074 ∨ b^{3, 359}_0 c in DIMACS: -7463 -7464 7465 -1074 7466 0 -7463 -7464 7465 -1074 -7467 0 -7463 -7464 7465 -1074 7468 0 c -1+1 --> 0 c ( b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ b^{3, 358}_0 ∧ p_1074) -> (-b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ -b^{3, 359}_0) c in CNF: c -b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ -p_1074 ∨ -b^{3, 359}_2 c -b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ -p_1074 ∨ -b^{3, 359}_1 c -b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ -p_1074 ∨ -b^{3, 359}_0 c in DIMACS: -7463 7464 -7465 -1074 -7466 0 -7463 7464 -7465 -1074 -7467 0 -7463 7464 -7465 -1074 -7468 0 c 0+1 --> 1 c (-b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ -b^{3, 358}_0 ∧ p_1074) -> (-b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ b^{3, 359}_0) c in CNF: c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ -p_1074 ∨ -b^{3, 359}_2 c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ -p_1074 ∨ -b^{3, 359}_1 c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ -p_1074 ∨ b^{3, 359}_0 c in DIMACS: 7463 7464 7465 -1074 -7466 0 7463 7464 7465 -1074 -7467 0 7463 7464 7465 -1074 7468 0 c 1+1 --> 2 c (-b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ b^{3, 358}_0 ∧ p_1074) -> (-b^{3, 359}_2 ∧ b^{3, 359}_1 ∧ -b^{3, 359}_0) c in CNF: c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ -p_1074 ∨ -b^{3, 359}_2 c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ -p_1074 ∨ b^{3, 359}_1 c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ -p_1074 ∨ -b^{3, 359}_0 c in DIMACS: 7463 7464 -7465 -1074 -7466 0 7463 7464 -7465 -1074 7467 0 7463 7464 -7465 -1074 -7468 0 c 2+1 --> break c (-b^{3, 358}_2 ∧ b^{3, 358}_1 ∧ -b^{3, 358}_0 ∧ p_1074) -> break c in CNF: c b^{3, 358}_2 ∨ -b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ -p_1074 ∨ break c in DIMACS: 7463 -7464 7465 -1074 1162 0 c 2-1 --> 1 c (-b^{3, 358}_2 ∧ b^{3, 358}_1 ∧ -b^{3, 358}_0 ∧ -p_1074) -> (-b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ b^{3, 359}_0) c in CNF: c b^{3, 358}_2 ∨ -b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ p_1074 ∨ -b^{3, 359}_2 c b^{3, 358}_2 ∨ -b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ p_1074 ∨ -b^{3, 359}_1 c b^{3, 358}_2 ∨ -b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ p_1074 ∨ b^{3, 359}_0 c in DIMACS: 7463 -7464 7465 1074 -7466 0 7463 -7464 7465 1074 -7467 0 7463 -7464 7465 1074 7468 0 c 1-1 --> 0 c (-b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ b^{3, 358}_0 ∧ -p_1074) -> (-b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ -b^{3, 359}_0) c in CNF: c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ p_1074 ∨ -b^{3, 359}_2 c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ p_1074 ∨ -b^{3, 359}_1 c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ p_1074 ∨ -b^{3, 359}_0 c in DIMACS: 7463 7464 -7465 1074 -7466 0 7463 7464 -7465 1074 -7467 0 7463 7464 -7465 1074 -7468 0 c 0-1 --> -1 c (-b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ -b^{3, 358}_0 ∧ -p_1074) -> ( b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ b^{3, 359}_0) c in CNF: c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ p_1074 ∨ b^{3, 359}_2 c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ p_1074 ∨ -b^{3, 359}_1 c b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ p_1074 ∨ b^{3, 359}_0 c in DIMACS: 7463 7464 7465 1074 7466 0 7463 7464 7465 1074 -7467 0 7463 7464 7465 1074 7468 0 c -1-1 --> -2 c ( b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ b^{3, 358}_0 ∧ -p_1074) -> ( b^{3, 359}_2 ∧ b^{3, 359}_1 ∧ -b^{3, 359}_0) c in CNF: c -b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ p_1074 ∨ b^{3, 359}_2 c -b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ p_1074 ∨ b^{3, 359}_1 c -b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ p_1074 ∨ -b^{3, 359}_0 c in DIMACS: -7463 7464 -7465 1074 7466 0 -7463 7464 -7465 1074 7467 0 -7463 7464 -7465 1074 -7468 0 c -2-1 --> break c ( b^{3, 358}_2 ∧ b^{3, 358}_1 ∧ -b^{3, 358}_0 ∧ -p_1074) -> break c in CNF: c -b^{3, 358}_2 ∨ -b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ p_1074 ∨ break c in DIMACS: -7463 -7464 7465 1074 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 358}_2 ∧ -b^{3, 358}_1 ∧ -b^{3, 358}_0 ∧ true) c in CNF: c -b^{3, 358}_2 ∨ b^{3, 358}_1 ∨ b^{3, 358}_0 ∨ false c in DIMACS: -7463 7464 7465 0 c 3 does not represent an automaton state. c -(-b^{3, 358}_2 ∧ b^{3, 358}_1 ∧ b^{3, 358}_0 ∧ true) c in CNF: c b^{3, 358}_2 ∨ -b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ false c in DIMACS: 7463 -7464 -7465 0 c -3 does not represent an automaton state. c -( b^{3, 358}_2 ∧ b^{3, 358}_1 ∧ b^{3, 358}_0 ∧ true) c in CNF: c -b^{3, 358}_2 ∨ -b^{3, 358}_1 ∨ -b^{3, 358}_0 ∨ false c in DIMACS: -7463 -7464 -7465 0 c i = 359 c -2+1 --> -1 c ( b^{3, 359}_2 ∧ b^{3, 359}_1 ∧ -b^{3, 359}_0 ∧ p_1077) -> ( b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ b^{3, 360}_0) c in CNF: c -b^{3, 359}_2 ∨ -b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ -p_1077 ∨ b^{3, 360}_2 c -b^{3, 359}_2 ∨ -b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ -p_1077 ∨ -b^{3, 360}_1 c -b^{3, 359}_2 ∨ -b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ -p_1077 ∨ b^{3, 360}_0 c in DIMACS: -7466 -7467 7468 -1077 7469 0 -7466 -7467 7468 -1077 -7470 0 -7466 -7467 7468 -1077 7471 0 c -1+1 --> 0 c ( b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ b^{3, 359}_0 ∧ p_1077) -> (-b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ -b^{3, 360}_0) c in CNF: c -b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ -p_1077 ∨ -b^{3, 360}_2 c -b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ -p_1077 ∨ -b^{3, 360}_1 c -b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ -p_1077 ∨ -b^{3, 360}_0 c in DIMACS: -7466 7467 -7468 -1077 -7469 0 -7466 7467 -7468 -1077 -7470 0 -7466 7467 -7468 -1077 -7471 0 c 0+1 --> 1 c (-b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ -b^{3, 359}_0 ∧ p_1077) -> (-b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ b^{3, 360}_0) c in CNF: c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ -p_1077 ∨ -b^{3, 360}_2 c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ -p_1077 ∨ -b^{3, 360}_1 c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ -p_1077 ∨ b^{3, 360}_0 c in DIMACS: 7466 7467 7468 -1077 -7469 0 7466 7467 7468 -1077 -7470 0 7466 7467 7468 -1077 7471 0 c 1+1 --> 2 c (-b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ b^{3, 359}_0 ∧ p_1077) -> (-b^{3, 360}_2 ∧ b^{3, 360}_1 ∧ -b^{3, 360}_0) c in CNF: c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ -p_1077 ∨ -b^{3, 360}_2 c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ -p_1077 ∨ b^{3, 360}_1 c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ -p_1077 ∨ -b^{3, 360}_0 c in DIMACS: 7466 7467 -7468 -1077 -7469 0 7466 7467 -7468 -1077 7470 0 7466 7467 -7468 -1077 -7471 0 c 2+1 --> break c (-b^{3, 359}_2 ∧ b^{3, 359}_1 ∧ -b^{3, 359}_0 ∧ p_1077) -> break c in CNF: c b^{3, 359}_2 ∨ -b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ -p_1077 ∨ break c in DIMACS: 7466 -7467 7468 -1077 1162 0 c 2-1 --> 1 c (-b^{3, 359}_2 ∧ b^{3, 359}_1 ∧ -b^{3, 359}_0 ∧ -p_1077) -> (-b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ b^{3, 360}_0) c in CNF: c b^{3, 359}_2 ∨ -b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ p_1077 ∨ -b^{3, 360}_2 c b^{3, 359}_2 ∨ -b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ p_1077 ∨ -b^{3, 360}_1 c b^{3, 359}_2 ∨ -b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ p_1077 ∨ b^{3, 360}_0 c in DIMACS: 7466 -7467 7468 1077 -7469 0 7466 -7467 7468 1077 -7470 0 7466 -7467 7468 1077 7471 0 c 1-1 --> 0 c (-b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ b^{3, 359}_0 ∧ -p_1077) -> (-b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ -b^{3, 360}_0) c in CNF: c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ p_1077 ∨ -b^{3, 360}_2 c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ p_1077 ∨ -b^{3, 360}_1 c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ p_1077 ∨ -b^{3, 360}_0 c in DIMACS: 7466 7467 -7468 1077 -7469 0 7466 7467 -7468 1077 -7470 0 7466 7467 -7468 1077 -7471 0 c 0-1 --> -1 c (-b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ -b^{3, 359}_0 ∧ -p_1077) -> ( b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ b^{3, 360}_0) c in CNF: c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ p_1077 ∨ b^{3, 360}_2 c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ p_1077 ∨ -b^{3, 360}_1 c b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ p_1077 ∨ b^{3, 360}_0 c in DIMACS: 7466 7467 7468 1077 7469 0 7466 7467 7468 1077 -7470 0 7466 7467 7468 1077 7471 0 c -1-1 --> -2 c ( b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ b^{3, 359}_0 ∧ -p_1077) -> ( b^{3, 360}_2 ∧ b^{3, 360}_1 ∧ -b^{3, 360}_0) c in CNF: c -b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ p_1077 ∨ b^{3, 360}_2 c -b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ p_1077 ∨ b^{3, 360}_1 c -b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ p_1077 ∨ -b^{3, 360}_0 c in DIMACS: -7466 7467 -7468 1077 7469 0 -7466 7467 -7468 1077 7470 0 -7466 7467 -7468 1077 -7471 0 c -2-1 --> break c ( b^{3, 359}_2 ∧ b^{3, 359}_1 ∧ -b^{3, 359}_0 ∧ -p_1077) -> break c in CNF: c -b^{3, 359}_2 ∨ -b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ p_1077 ∨ break c in DIMACS: -7466 -7467 7468 1077 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 359}_2 ∧ -b^{3, 359}_1 ∧ -b^{3, 359}_0 ∧ true) c in CNF: c -b^{3, 359}_2 ∨ b^{3, 359}_1 ∨ b^{3, 359}_0 ∨ false c in DIMACS: -7466 7467 7468 0 c 3 does not represent an automaton state. c -(-b^{3, 359}_2 ∧ b^{3, 359}_1 ∧ b^{3, 359}_0 ∧ true) c in CNF: c b^{3, 359}_2 ∨ -b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ false c in DIMACS: 7466 -7467 -7468 0 c -3 does not represent an automaton state. c -( b^{3, 359}_2 ∧ b^{3, 359}_1 ∧ b^{3, 359}_0 ∧ true) c in CNF: c -b^{3, 359}_2 ∨ -b^{3, 359}_1 ∨ -b^{3, 359}_0 ∨ false c in DIMACS: -7466 -7467 -7468 0 c i = 360 c -2+1 --> -1 c ( b^{3, 360}_2 ∧ b^{3, 360}_1 ∧ -b^{3, 360}_0 ∧ p_1080) -> ( b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ b^{3, 361}_0) c in CNF: c -b^{3, 360}_2 ∨ -b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ -p_1080 ∨ b^{3, 361}_2 c -b^{3, 360}_2 ∨ -b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ -p_1080 ∨ -b^{3, 361}_1 c -b^{3, 360}_2 ∨ -b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ -p_1080 ∨ b^{3, 361}_0 c in DIMACS: -7469 -7470 7471 -1080 7472 0 -7469 -7470 7471 -1080 -7473 0 -7469 -7470 7471 -1080 7474 0 c -1+1 --> 0 c ( b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ b^{3, 360}_0 ∧ p_1080) -> (-b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ -b^{3, 361}_0) c in CNF: c -b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ -p_1080 ∨ -b^{3, 361}_2 c -b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ -p_1080 ∨ -b^{3, 361}_1 c -b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ -p_1080 ∨ -b^{3, 361}_0 c in DIMACS: -7469 7470 -7471 -1080 -7472 0 -7469 7470 -7471 -1080 -7473 0 -7469 7470 -7471 -1080 -7474 0 c 0+1 --> 1 c (-b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ -b^{3, 360}_0 ∧ p_1080) -> (-b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ b^{3, 361}_0) c in CNF: c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ -p_1080 ∨ -b^{3, 361}_2 c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ -p_1080 ∨ -b^{3, 361}_1 c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ -p_1080 ∨ b^{3, 361}_0 c in DIMACS: 7469 7470 7471 -1080 -7472 0 7469 7470 7471 -1080 -7473 0 7469 7470 7471 -1080 7474 0 c 1+1 --> 2 c (-b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ b^{3, 360}_0 ∧ p_1080) -> (-b^{3, 361}_2 ∧ b^{3, 361}_1 ∧ -b^{3, 361}_0) c in CNF: c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ -p_1080 ∨ -b^{3, 361}_2 c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ -p_1080 ∨ b^{3, 361}_1 c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ -p_1080 ∨ -b^{3, 361}_0 c in DIMACS: 7469 7470 -7471 -1080 -7472 0 7469 7470 -7471 -1080 7473 0 7469 7470 -7471 -1080 -7474 0 c 2+1 --> break c (-b^{3, 360}_2 ∧ b^{3, 360}_1 ∧ -b^{3, 360}_0 ∧ p_1080) -> break c in CNF: c b^{3, 360}_2 ∨ -b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ -p_1080 ∨ break c in DIMACS: 7469 -7470 7471 -1080 1162 0 c 2-1 --> 1 c (-b^{3, 360}_2 ∧ b^{3, 360}_1 ∧ -b^{3, 360}_0 ∧ -p_1080) -> (-b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ b^{3, 361}_0) c in CNF: c b^{3, 360}_2 ∨ -b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ p_1080 ∨ -b^{3, 361}_2 c b^{3, 360}_2 ∨ -b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ p_1080 ∨ -b^{3, 361}_1 c b^{3, 360}_2 ∨ -b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ p_1080 ∨ b^{3, 361}_0 c in DIMACS: 7469 -7470 7471 1080 -7472 0 7469 -7470 7471 1080 -7473 0 7469 -7470 7471 1080 7474 0 c 1-1 --> 0 c (-b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ b^{3, 360}_0 ∧ -p_1080) -> (-b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ -b^{3, 361}_0) c in CNF: c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ p_1080 ∨ -b^{3, 361}_2 c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ p_1080 ∨ -b^{3, 361}_1 c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ p_1080 ∨ -b^{3, 361}_0 c in DIMACS: 7469 7470 -7471 1080 -7472 0 7469 7470 -7471 1080 -7473 0 7469 7470 -7471 1080 -7474 0 c 0-1 --> -1 c (-b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ -b^{3, 360}_0 ∧ -p_1080) -> ( b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ b^{3, 361}_0) c in CNF: c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ p_1080 ∨ b^{3, 361}_2 c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ p_1080 ∨ -b^{3, 361}_1 c b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ p_1080 ∨ b^{3, 361}_0 c in DIMACS: 7469 7470 7471 1080 7472 0 7469 7470 7471 1080 -7473 0 7469 7470 7471 1080 7474 0 c -1-1 --> -2 c ( b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ b^{3, 360}_0 ∧ -p_1080) -> ( b^{3, 361}_2 ∧ b^{3, 361}_1 ∧ -b^{3, 361}_0) c in CNF: c -b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ p_1080 ∨ b^{3, 361}_2 c -b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ p_1080 ∨ b^{3, 361}_1 c -b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ p_1080 ∨ -b^{3, 361}_0 c in DIMACS: -7469 7470 -7471 1080 7472 0 -7469 7470 -7471 1080 7473 0 -7469 7470 -7471 1080 -7474 0 c -2-1 --> break c ( b^{3, 360}_2 ∧ b^{3, 360}_1 ∧ -b^{3, 360}_0 ∧ -p_1080) -> break c in CNF: c -b^{3, 360}_2 ∨ -b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ p_1080 ∨ break c in DIMACS: -7469 -7470 7471 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 360}_2 ∧ -b^{3, 360}_1 ∧ -b^{3, 360}_0 ∧ true) c in CNF: c -b^{3, 360}_2 ∨ b^{3, 360}_1 ∨ b^{3, 360}_0 ∨ false c in DIMACS: -7469 7470 7471 0 c 3 does not represent an automaton state. c -(-b^{3, 360}_2 ∧ b^{3, 360}_1 ∧ b^{3, 360}_0 ∧ true) c in CNF: c b^{3, 360}_2 ∨ -b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ false c in DIMACS: 7469 -7470 -7471 0 c -3 does not represent an automaton state. c -( b^{3, 360}_2 ∧ b^{3, 360}_1 ∧ b^{3, 360}_0 ∧ true) c in CNF: c -b^{3, 360}_2 ∨ -b^{3, 360}_1 ∨ -b^{3, 360}_0 ∨ false c in DIMACS: -7469 -7470 -7471 0 c i = 361 c -2+1 --> -1 c ( b^{3, 361}_2 ∧ b^{3, 361}_1 ∧ -b^{3, 361}_0 ∧ p_1083) -> ( b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ b^{3, 362}_0) c in CNF: c -b^{3, 361}_2 ∨ -b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ -p_1083 ∨ b^{3, 362}_2 c -b^{3, 361}_2 ∨ -b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ -p_1083 ∨ -b^{3, 362}_1 c -b^{3, 361}_2 ∨ -b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ -p_1083 ∨ b^{3, 362}_0 c in DIMACS: -7472 -7473 7474 -1083 7475 0 -7472 -7473 7474 -1083 -7476 0 -7472 -7473 7474 -1083 7477 0 c -1+1 --> 0 c ( b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ b^{3, 361}_0 ∧ p_1083) -> (-b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ -b^{3, 362}_0) c in CNF: c -b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ -p_1083 ∨ -b^{3, 362}_2 c -b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ -p_1083 ∨ -b^{3, 362}_1 c -b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ -p_1083 ∨ -b^{3, 362}_0 c in DIMACS: -7472 7473 -7474 -1083 -7475 0 -7472 7473 -7474 -1083 -7476 0 -7472 7473 -7474 -1083 -7477 0 c 0+1 --> 1 c (-b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ -b^{3, 361}_0 ∧ p_1083) -> (-b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ b^{3, 362}_0) c in CNF: c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ -p_1083 ∨ -b^{3, 362}_2 c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ -p_1083 ∨ -b^{3, 362}_1 c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ -p_1083 ∨ b^{3, 362}_0 c in DIMACS: 7472 7473 7474 -1083 -7475 0 7472 7473 7474 -1083 -7476 0 7472 7473 7474 -1083 7477 0 c 1+1 --> 2 c (-b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ b^{3, 361}_0 ∧ p_1083) -> (-b^{3, 362}_2 ∧ b^{3, 362}_1 ∧ -b^{3, 362}_0) c in CNF: c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ -p_1083 ∨ -b^{3, 362}_2 c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ -p_1083 ∨ b^{3, 362}_1 c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ -p_1083 ∨ -b^{3, 362}_0 c in DIMACS: 7472 7473 -7474 -1083 -7475 0 7472 7473 -7474 -1083 7476 0 7472 7473 -7474 -1083 -7477 0 c 2+1 --> break c (-b^{3, 361}_2 ∧ b^{3, 361}_1 ∧ -b^{3, 361}_0 ∧ p_1083) -> break c in CNF: c b^{3, 361}_2 ∨ -b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ -p_1083 ∨ break c in DIMACS: 7472 -7473 7474 -1083 1162 0 c 2-1 --> 1 c (-b^{3, 361}_2 ∧ b^{3, 361}_1 ∧ -b^{3, 361}_0 ∧ -p_1083) -> (-b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ b^{3, 362}_0) c in CNF: c b^{3, 361}_2 ∨ -b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ p_1083 ∨ -b^{3, 362}_2 c b^{3, 361}_2 ∨ -b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ p_1083 ∨ -b^{3, 362}_1 c b^{3, 361}_2 ∨ -b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ p_1083 ∨ b^{3, 362}_0 c in DIMACS: 7472 -7473 7474 1083 -7475 0 7472 -7473 7474 1083 -7476 0 7472 -7473 7474 1083 7477 0 c 1-1 --> 0 c (-b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ b^{3, 361}_0 ∧ -p_1083) -> (-b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ -b^{3, 362}_0) c in CNF: c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ p_1083 ∨ -b^{3, 362}_2 c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ p_1083 ∨ -b^{3, 362}_1 c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ p_1083 ∨ -b^{3, 362}_0 c in DIMACS: 7472 7473 -7474 1083 -7475 0 7472 7473 -7474 1083 -7476 0 7472 7473 -7474 1083 -7477 0 c 0-1 --> -1 c (-b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ -b^{3, 361}_0 ∧ -p_1083) -> ( b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ b^{3, 362}_0) c in CNF: c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ p_1083 ∨ b^{3, 362}_2 c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ p_1083 ∨ -b^{3, 362}_1 c b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ p_1083 ∨ b^{3, 362}_0 c in DIMACS: 7472 7473 7474 1083 7475 0 7472 7473 7474 1083 -7476 0 7472 7473 7474 1083 7477 0 c -1-1 --> -2 c ( b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ b^{3, 361}_0 ∧ -p_1083) -> ( b^{3, 362}_2 ∧ b^{3, 362}_1 ∧ -b^{3, 362}_0) c in CNF: c -b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ p_1083 ∨ b^{3, 362}_2 c -b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ p_1083 ∨ b^{3, 362}_1 c -b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ p_1083 ∨ -b^{3, 362}_0 c in DIMACS: -7472 7473 -7474 1083 7475 0 -7472 7473 -7474 1083 7476 0 -7472 7473 -7474 1083 -7477 0 c -2-1 --> break c ( b^{3, 361}_2 ∧ b^{3, 361}_1 ∧ -b^{3, 361}_0 ∧ -p_1083) -> break c in CNF: c -b^{3, 361}_2 ∨ -b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ p_1083 ∨ break c in DIMACS: -7472 -7473 7474 1083 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 361}_2 ∧ -b^{3, 361}_1 ∧ -b^{3, 361}_0 ∧ true) c in CNF: c -b^{3, 361}_2 ∨ b^{3, 361}_1 ∨ b^{3, 361}_0 ∨ false c in DIMACS: -7472 7473 7474 0 c 3 does not represent an automaton state. c -(-b^{3, 361}_2 ∧ b^{3, 361}_1 ∧ b^{3, 361}_0 ∧ true) c in CNF: c b^{3, 361}_2 ∨ -b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ false c in DIMACS: 7472 -7473 -7474 0 c -3 does not represent an automaton state. c -( b^{3, 361}_2 ∧ b^{3, 361}_1 ∧ b^{3, 361}_0 ∧ true) c in CNF: c -b^{3, 361}_2 ∨ -b^{3, 361}_1 ∨ -b^{3, 361}_0 ∨ false c in DIMACS: -7472 -7473 -7474 0 c i = 362 c -2+1 --> -1 c ( b^{3, 362}_2 ∧ b^{3, 362}_1 ∧ -b^{3, 362}_0 ∧ p_1086) -> ( b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ b^{3, 363}_0) c in CNF: c -b^{3, 362}_2 ∨ -b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ -p_1086 ∨ b^{3, 363}_2 c -b^{3, 362}_2 ∨ -b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ -p_1086 ∨ -b^{3, 363}_1 c -b^{3, 362}_2 ∨ -b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ -p_1086 ∨ b^{3, 363}_0 c in DIMACS: -7475 -7476 7477 -1086 7478 0 -7475 -7476 7477 -1086 -7479 0 -7475 -7476 7477 -1086 7480 0 c -1+1 --> 0 c ( b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ b^{3, 362}_0 ∧ p_1086) -> (-b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ -b^{3, 363}_0) c in CNF: c -b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ -p_1086 ∨ -b^{3, 363}_2 c -b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ -p_1086 ∨ -b^{3, 363}_1 c -b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ -p_1086 ∨ -b^{3, 363}_0 c in DIMACS: -7475 7476 -7477 -1086 -7478 0 -7475 7476 -7477 -1086 -7479 0 -7475 7476 -7477 -1086 -7480 0 c 0+1 --> 1 c (-b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ -b^{3, 362}_0 ∧ p_1086) -> (-b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ b^{3, 363}_0) c in CNF: c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ -p_1086 ∨ -b^{3, 363}_2 c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ -p_1086 ∨ -b^{3, 363}_1 c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ -p_1086 ∨ b^{3, 363}_0 c in DIMACS: 7475 7476 7477 -1086 -7478 0 7475 7476 7477 -1086 -7479 0 7475 7476 7477 -1086 7480 0 c 1+1 --> 2 c (-b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ b^{3, 362}_0 ∧ p_1086) -> (-b^{3, 363}_2 ∧ b^{3, 363}_1 ∧ -b^{3, 363}_0) c in CNF: c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ -p_1086 ∨ -b^{3, 363}_2 c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ -p_1086 ∨ b^{3, 363}_1 c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ -p_1086 ∨ -b^{3, 363}_0 c in DIMACS: 7475 7476 -7477 -1086 -7478 0 7475 7476 -7477 -1086 7479 0 7475 7476 -7477 -1086 -7480 0 c 2+1 --> break c (-b^{3, 362}_2 ∧ b^{3, 362}_1 ∧ -b^{3, 362}_0 ∧ p_1086) -> break c in CNF: c b^{3, 362}_2 ∨ -b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ -p_1086 ∨ break c in DIMACS: 7475 -7476 7477 -1086 1162 0 c 2-1 --> 1 c (-b^{3, 362}_2 ∧ b^{3, 362}_1 ∧ -b^{3, 362}_0 ∧ -p_1086) -> (-b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ b^{3, 363}_0) c in CNF: c b^{3, 362}_2 ∨ -b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ p_1086 ∨ -b^{3, 363}_2 c b^{3, 362}_2 ∨ -b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ p_1086 ∨ -b^{3, 363}_1 c b^{3, 362}_2 ∨ -b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ p_1086 ∨ b^{3, 363}_0 c in DIMACS: 7475 -7476 7477 1086 -7478 0 7475 -7476 7477 1086 -7479 0 7475 -7476 7477 1086 7480 0 c 1-1 --> 0 c (-b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ b^{3, 362}_0 ∧ -p_1086) -> (-b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ -b^{3, 363}_0) c in CNF: c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ p_1086 ∨ -b^{3, 363}_2 c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ p_1086 ∨ -b^{3, 363}_1 c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ p_1086 ∨ -b^{3, 363}_0 c in DIMACS: 7475 7476 -7477 1086 -7478 0 7475 7476 -7477 1086 -7479 0 7475 7476 -7477 1086 -7480 0 c 0-1 --> -1 c (-b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ -b^{3, 362}_0 ∧ -p_1086) -> ( b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ b^{3, 363}_0) c in CNF: c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ p_1086 ∨ b^{3, 363}_2 c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ p_1086 ∨ -b^{3, 363}_1 c b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ p_1086 ∨ b^{3, 363}_0 c in DIMACS: 7475 7476 7477 1086 7478 0 7475 7476 7477 1086 -7479 0 7475 7476 7477 1086 7480 0 c -1-1 --> -2 c ( b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ b^{3, 362}_0 ∧ -p_1086) -> ( b^{3, 363}_2 ∧ b^{3, 363}_1 ∧ -b^{3, 363}_0) c in CNF: c -b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ p_1086 ∨ b^{3, 363}_2 c -b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ p_1086 ∨ b^{3, 363}_1 c -b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ p_1086 ∨ -b^{3, 363}_0 c in DIMACS: -7475 7476 -7477 1086 7478 0 -7475 7476 -7477 1086 7479 0 -7475 7476 -7477 1086 -7480 0 c -2-1 --> break c ( b^{3, 362}_2 ∧ b^{3, 362}_1 ∧ -b^{3, 362}_0 ∧ -p_1086) -> break c in CNF: c -b^{3, 362}_2 ∨ -b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ p_1086 ∨ break c in DIMACS: -7475 -7476 7477 1086 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 362}_2 ∧ -b^{3, 362}_1 ∧ -b^{3, 362}_0 ∧ true) c in CNF: c -b^{3, 362}_2 ∨ b^{3, 362}_1 ∨ b^{3, 362}_0 ∨ false c in DIMACS: -7475 7476 7477 0 c 3 does not represent an automaton state. c -(-b^{3, 362}_2 ∧ b^{3, 362}_1 ∧ b^{3, 362}_0 ∧ true) c in CNF: c b^{3, 362}_2 ∨ -b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ false c in DIMACS: 7475 -7476 -7477 0 c -3 does not represent an automaton state. c -( b^{3, 362}_2 ∧ b^{3, 362}_1 ∧ b^{3, 362}_0 ∧ true) c in CNF: c -b^{3, 362}_2 ∨ -b^{3, 362}_1 ∨ -b^{3, 362}_0 ∨ false c in DIMACS: -7475 -7476 -7477 0 c i = 363 c -2+1 --> -1 c ( b^{3, 363}_2 ∧ b^{3, 363}_1 ∧ -b^{3, 363}_0 ∧ p_1089) -> ( b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ b^{3, 364}_0) c in CNF: c -b^{3, 363}_2 ∨ -b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ -p_1089 ∨ b^{3, 364}_2 c -b^{3, 363}_2 ∨ -b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ -p_1089 ∨ -b^{3, 364}_1 c -b^{3, 363}_2 ∨ -b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ -p_1089 ∨ b^{3, 364}_0 c in DIMACS: -7478 -7479 7480 -1089 7481 0 -7478 -7479 7480 -1089 -7482 0 -7478 -7479 7480 -1089 7483 0 c -1+1 --> 0 c ( b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ b^{3, 363}_0 ∧ p_1089) -> (-b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ -b^{3, 364}_0) c in CNF: c -b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ -p_1089 ∨ -b^{3, 364}_2 c -b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ -p_1089 ∨ -b^{3, 364}_1 c -b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ -p_1089 ∨ -b^{3, 364}_0 c in DIMACS: -7478 7479 -7480 -1089 -7481 0 -7478 7479 -7480 -1089 -7482 0 -7478 7479 -7480 -1089 -7483 0 c 0+1 --> 1 c (-b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ -b^{3, 363}_0 ∧ p_1089) -> (-b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ b^{3, 364}_0) c in CNF: c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ -p_1089 ∨ -b^{3, 364}_2 c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ -p_1089 ∨ -b^{3, 364}_1 c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ -p_1089 ∨ b^{3, 364}_0 c in DIMACS: 7478 7479 7480 -1089 -7481 0 7478 7479 7480 -1089 -7482 0 7478 7479 7480 -1089 7483 0 c 1+1 --> 2 c (-b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ b^{3, 363}_0 ∧ p_1089) -> (-b^{3, 364}_2 ∧ b^{3, 364}_1 ∧ -b^{3, 364}_0) c in CNF: c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ -p_1089 ∨ -b^{3, 364}_2 c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ -p_1089 ∨ b^{3, 364}_1 c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ -p_1089 ∨ -b^{3, 364}_0 c in DIMACS: 7478 7479 -7480 -1089 -7481 0 7478 7479 -7480 -1089 7482 0 7478 7479 -7480 -1089 -7483 0 c 2+1 --> break c (-b^{3, 363}_2 ∧ b^{3, 363}_1 ∧ -b^{3, 363}_0 ∧ p_1089) -> break c in CNF: c b^{3, 363}_2 ∨ -b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ -p_1089 ∨ break c in DIMACS: 7478 -7479 7480 -1089 1162 0 c 2-1 --> 1 c (-b^{3, 363}_2 ∧ b^{3, 363}_1 ∧ -b^{3, 363}_0 ∧ -p_1089) -> (-b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ b^{3, 364}_0) c in CNF: c b^{3, 363}_2 ∨ -b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ p_1089 ∨ -b^{3, 364}_2 c b^{3, 363}_2 ∨ -b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ p_1089 ∨ -b^{3, 364}_1 c b^{3, 363}_2 ∨ -b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ p_1089 ∨ b^{3, 364}_0 c in DIMACS: 7478 -7479 7480 1089 -7481 0 7478 -7479 7480 1089 -7482 0 7478 -7479 7480 1089 7483 0 c 1-1 --> 0 c (-b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ b^{3, 363}_0 ∧ -p_1089) -> (-b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ -b^{3, 364}_0) c in CNF: c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ p_1089 ∨ -b^{3, 364}_2 c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ p_1089 ∨ -b^{3, 364}_1 c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ p_1089 ∨ -b^{3, 364}_0 c in DIMACS: 7478 7479 -7480 1089 -7481 0 7478 7479 -7480 1089 -7482 0 7478 7479 -7480 1089 -7483 0 c 0-1 --> -1 c (-b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ -b^{3, 363}_0 ∧ -p_1089) -> ( b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ b^{3, 364}_0) c in CNF: c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ p_1089 ∨ b^{3, 364}_2 c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ p_1089 ∨ -b^{3, 364}_1 c b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ p_1089 ∨ b^{3, 364}_0 c in DIMACS: 7478 7479 7480 1089 7481 0 7478 7479 7480 1089 -7482 0 7478 7479 7480 1089 7483 0 c -1-1 --> -2 c ( b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ b^{3, 363}_0 ∧ -p_1089) -> ( b^{3, 364}_2 ∧ b^{3, 364}_1 ∧ -b^{3, 364}_0) c in CNF: c -b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ p_1089 ∨ b^{3, 364}_2 c -b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ p_1089 ∨ b^{3, 364}_1 c -b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ p_1089 ∨ -b^{3, 364}_0 c in DIMACS: -7478 7479 -7480 1089 7481 0 -7478 7479 -7480 1089 7482 0 -7478 7479 -7480 1089 -7483 0 c -2-1 --> break c ( b^{3, 363}_2 ∧ b^{3, 363}_1 ∧ -b^{3, 363}_0 ∧ -p_1089) -> break c in CNF: c -b^{3, 363}_2 ∨ -b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ p_1089 ∨ break c in DIMACS: -7478 -7479 7480 1089 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 363}_2 ∧ -b^{3, 363}_1 ∧ -b^{3, 363}_0 ∧ true) c in CNF: c -b^{3, 363}_2 ∨ b^{3, 363}_1 ∨ b^{3, 363}_0 ∨ false c in DIMACS: -7478 7479 7480 0 c 3 does not represent an automaton state. c -(-b^{3, 363}_2 ∧ b^{3, 363}_1 ∧ b^{3, 363}_0 ∧ true) c in CNF: c b^{3, 363}_2 ∨ -b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ false c in DIMACS: 7478 -7479 -7480 0 c -3 does not represent an automaton state. c -( b^{3, 363}_2 ∧ b^{3, 363}_1 ∧ b^{3, 363}_0 ∧ true) c in CNF: c -b^{3, 363}_2 ∨ -b^{3, 363}_1 ∨ -b^{3, 363}_0 ∨ false c in DIMACS: -7478 -7479 -7480 0 c i = 364 c -2+1 --> -1 c ( b^{3, 364}_2 ∧ b^{3, 364}_1 ∧ -b^{3, 364}_0 ∧ p_1092) -> ( b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ b^{3, 365}_0) c in CNF: c -b^{3, 364}_2 ∨ -b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ -p_1092 ∨ b^{3, 365}_2 c -b^{3, 364}_2 ∨ -b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ -p_1092 ∨ -b^{3, 365}_1 c -b^{3, 364}_2 ∨ -b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ -p_1092 ∨ b^{3, 365}_0 c in DIMACS: -7481 -7482 7483 -1092 7484 0 -7481 -7482 7483 -1092 -7485 0 -7481 -7482 7483 -1092 7486 0 c -1+1 --> 0 c ( b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ b^{3, 364}_0 ∧ p_1092) -> (-b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ -b^{3, 365}_0) c in CNF: c -b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ -p_1092 ∨ -b^{3, 365}_2 c -b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ -p_1092 ∨ -b^{3, 365}_1 c -b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ -p_1092 ∨ -b^{3, 365}_0 c in DIMACS: -7481 7482 -7483 -1092 -7484 0 -7481 7482 -7483 -1092 -7485 0 -7481 7482 -7483 -1092 -7486 0 c 0+1 --> 1 c (-b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ -b^{3, 364}_0 ∧ p_1092) -> (-b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ b^{3, 365}_0) c in CNF: c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ -p_1092 ∨ -b^{3, 365}_2 c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ -p_1092 ∨ -b^{3, 365}_1 c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ -p_1092 ∨ b^{3, 365}_0 c in DIMACS: 7481 7482 7483 -1092 -7484 0 7481 7482 7483 -1092 -7485 0 7481 7482 7483 -1092 7486 0 c 1+1 --> 2 c (-b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ b^{3, 364}_0 ∧ p_1092) -> (-b^{3, 365}_2 ∧ b^{3, 365}_1 ∧ -b^{3, 365}_0) c in CNF: c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ -p_1092 ∨ -b^{3, 365}_2 c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ -p_1092 ∨ b^{3, 365}_1 c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ -p_1092 ∨ -b^{3, 365}_0 c in DIMACS: 7481 7482 -7483 -1092 -7484 0 7481 7482 -7483 -1092 7485 0 7481 7482 -7483 -1092 -7486 0 c 2+1 --> break c (-b^{3, 364}_2 ∧ b^{3, 364}_1 ∧ -b^{3, 364}_0 ∧ p_1092) -> break c in CNF: c b^{3, 364}_2 ∨ -b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ -p_1092 ∨ break c in DIMACS: 7481 -7482 7483 -1092 1162 0 c 2-1 --> 1 c (-b^{3, 364}_2 ∧ b^{3, 364}_1 ∧ -b^{3, 364}_0 ∧ -p_1092) -> (-b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ b^{3, 365}_0) c in CNF: c b^{3, 364}_2 ∨ -b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ p_1092 ∨ -b^{3, 365}_2 c b^{3, 364}_2 ∨ -b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ p_1092 ∨ -b^{3, 365}_1 c b^{3, 364}_2 ∨ -b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ p_1092 ∨ b^{3, 365}_0 c in DIMACS: 7481 -7482 7483 1092 -7484 0 7481 -7482 7483 1092 -7485 0 7481 -7482 7483 1092 7486 0 c 1-1 --> 0 c (-b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ b^{3, 364}_0 ∧ -p_1092) -> (-b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ -b^{3, 365}_0) c in CNF: c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ p_1092 ∨ -b^{3, 365}_2 c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ p_1092 ∨ -b^{3, 365}_1 c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ p_1092 ∨ -b^{3, 365}_0 c in DIMACS: 7481 7482 -7483 1092 -7484 0 7481 7482 -7483 1092 -7485 0 7481 7482 -7483 1092 -7486 0 c 0-1 --> -1 c (-b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ -b^{3, 364}_0 ∧ -p_1092) -> ( b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ b^{3, 365}_0) c in CNF: c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ p_1092 ∨ b^{3, 365}_2 c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ p_1092 ∨ -b^{3, 365}_1 c b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ p_1092 ∨ b^{3, 365}_0 c in DIMACS: 7481 7482 7483 1092 7484 0 7481 7482 7483 1092 -7485 0 7481 7482 7483 1092 7486 0 c -1-1 --> -2 c ( b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ b^{3, 364}_0 ∧ -p_1092) -> ( b^{3, 365}_2 ∧ b^{3, 365}_1 ∧ -b^{3, 365}_0) c in CNF: c -b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ p_1092 ∨ b^{3, 365}_2 c -b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ p_1092 ∨ b^{3, 365}_1 c -b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ p_1092 ∨ -b^{3, 365}_0 c in DIMACS: -7481 7482 -7483 1092 7484 0 -7481 7482 -7483 1092 7485 0 -7481 7482 -7483 1092 -7486 0 c -2-1 --> break c ( b^{3, 364}_2 ∧ b^{3, 364}_1 ∧ -b^{3, 364}_0 ∧ -p_1092) -> break c in CNF: c -b^{3, 364}_2 ∨ -b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ p_1092 ∨ break c in DIMACS: -7481 -7482 7483 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 364}_2 ∧ -b^{3, 364}_1 ∧ -b^{3, 364}_0 ∧ true) c in CNF: c -b^{3, 364}_2 ∨ b^{3, 364}_1 ∨ b^{3, 364}_0 ∨ false c in DIMACS: -7481 7482 7483 0 c 3 does not represent an automaton state. c -(-b^{3, 364}_2 ∧ b^{3, 364}_1 ∧ b^{3, 364}_0 ∧ true) c in CNF: c b^{3, 364}_2 ∨ -b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ false c in DIMACS: 7481 -7482 -7483 0 c -3 does not represent an automaton state. c -( b^{3, 364}_2 ∧ b^{3, 364}_1 ∧ b^{3, 364}_0 ∧ true) c in CNF: c -b^{3, 364}_2 ∨ -b^{3, 364}_1 ∨ -b^{3, 364}_0 ∨ false c in DIMACS: -7481 -7482 -7483 0 c i = 365 c -2+1 --> -1 c ( b^{3, 365}_2 ∧ b^{3, 365}_1 ∧ -b^{3, 365}_0 ∧ p_1095) -> ( b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ b^{3, 366}_0) c in CNF: c -b^{3, 365}_2 ∨ -b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ -p_1095 ∨ b^{3, 366}_2 c -b^{3, 365}_2 ∨ -b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ -p_1095 ∨ -b^{3, 366}_1 c -b^{3, 365}_2 ∨ -b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ -p_1095 ∨ b^{3, 366}_0 c in DIMACS: -7484 -7485 7486 -1095 7487 0 -7484 -7485 7486 -1095 -7488 0 -7484 -7485 7486 -1095 7489 0 c -1+1 --> 0 c ( b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ b^{3, 365}_0 ∧ p_1095) -> (-b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ -b^{3, 366}_0) c in CNF: c -b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ -p_1095 ∨ -b^{3, 366}_2 c -b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ -p_1095 ∨ -b^{3, 366}_1 c -b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ -p_1095 ∨ -b^{3, 366}_0 c in DIMACS: -7484 7485 -7486 -1095 -7487 0 -7484 7485 -7486 -1095 -7488 0 -7484 7485 -7486 -1095 -7489 0 c 0+1 --> 1 c (-b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ -b^{3, 365}_0 ∧ p_1095) -> (-b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ b^{3, 366}_0) c in CNF: c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ -p_1095 ∨ -b^{3, 366}_2 c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ -p_1095 ∨ -b^{3, 366}_1 c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ -p_1095 ∨ b^{3, 366}_0 c in DIMACS: 7484 7485 7486 -1095 -7487 0 7484 7485 7486 -1095 -7488 0 7484 7485 7486 -1095 7489 0 c 1+1 --> 2 c (-b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ b^{3, 365}_0 ∧ p_1095) -> (-b^{3, 366}_2 ∧ b^{3, 366}_1 ∧ -b^{3, 366}_0) c in CNF: c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ -p_1095 ∨ -b^{3, 366}_2 c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ -p_1095 ∨ b^{3, 366}_1 c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ -p_1095 ∨ -b^{3, 366}_0 c in DIMACS: 7484 7485 -7486 -1095 -7487 0 7484 7485 -7486 -1095 7488 0 7484 7485 -7486 -1095 -7489 0 c 2+1 --> break c (-b^{3, 365}_2 ∧ b^{3, 365}_1 ∧ -b^{3, 365}_0 ∧ p_1095) -> break c in CNF: c b^{3, 365}_2 ∨ -b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ -p_1095 ∨ break c in DIMACS: 7484 -7485 7486 -1095 1162 0 c 2-1 --> 1 c (-b^{3, 365}_2 ∧ b^{3, 365}_1 ∧ -b^{3, 365}_0 ∧ -p_1095) -> (-b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ b^{3, 366}_0) c in CNF: c b^{3, 365}_2 ∨ -b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ p_1095 ∨ -b^{3, 366}_2 c b^{3, 365}_2 ∨ -b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ p_1095 ∨ -b^{3, 366}_1 c b^{3, 365}_2 ∨ -b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ p_1095 ∨ b^{3, 366}_0 c in DIMACS: 7484 -7485 7486 1095 -7487 0 7484 -7485 7486 1095 -7488 0 7484 -7485 7486 1095 7489 0 c 1-1 --> 0 c (-b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ b^{3, 365}_0 ∧ -p_1095) -> (-b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ -b^{3, 366}_0) c in CNF: c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ p_1095 ∨ -b^{3, 366}_2 c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ p_1095 ∨ -b^{3, 366}_1 c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ p_1095 ∨ -b^{3, 366}_0 c in DIMACS: 7484 7485 -7486 1095 -7487 0 7484 7485 -7486 1095 -7488 0 7484 7485 -7486 1095 -7489 0 c 0-1 --> -1 c (-b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ -b^{3, 365}_0 ∧ -p_1095) -> ( b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ b^{3, 366}_0) c in CNF: c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ p_1095 ∨ b^{3, 366}_2 c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ p_1095 ∨ -b^{3, 366}_1 c b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ p_1095 ∨ b^{3, 366}_0 c in DIMACS: 7484 7485 7486 1095 7487 0 7484 7485 7486 1095 -7488 0 7484 7485 7486 1095 7489 0 c -1-1 --> -2 c ( b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ b^{3, 365}_0 ∧ -p_1095) -> ( b^{3, 366}_2 ∧ b^{3, 366}_1 ∧ -b^{3, 366}_0) c in CNF: c -b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ p_1095 ∨ b^{3, 366}_2 c -b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ p_1095 ∨ b^{3, 366}_1 c -b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ p_1095 ∨ -b^{3, 366}_0 c in DIMACS: -7484 7485 -7486 1095 7487 0 -7484 7485 -7486 1095 7488 0 -7484 7485 -7486 1095 -7489 0 c -2-1 --> break c ( b^{3, 365}_2 ∧ b^{3, 365}_1 ∧ -b^{3, 365}_0 ∧ -p_1095) -> break c in CNF: c -b^{3, 365}_2 ∨ -b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ p_1095 ∨ break c in DIMACS: -7484 -7485 7486 1095 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 365}_2 ∧ -b^{3, 365}_1 ∧ -b^{3, 365}_0 ∧ true) c in CNF: c -b^{3, 365}_2 ∨ b^{3, 365}_1 ∨ b^{3, 365}_0 ∨ false c in DIMACS: -7484 7485 7486 0 c 3 does not represent an automaton state. c -(-b^{3, 365}_2 ∧ b^{3, 365}_1 ∧ b^{3, 365}_0 ∧ true) c in CNF: c b^{3, 365}_2 ∨ -b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ false c in DIMACS: 7484 -7485 -7486 0 c -3 does not represent an automaton state. c -( b^{3, 365}_2 ∧ b^{3, 365}_1 ∧ b^{3, 365}_0 ∧ true) c in CNF: c -b^{3, 365}_2 ∨ -b^{3, 365}_1 ∨ -b^{3, 365}_0 ∨ false c in DIMACS: -7484 -7485 -7486 0 c i = 366 c -2+1 --> -1 c ( b^{3, 366}_2 ∧ b^{3, 366}_1 ∧ -b^{3, 366}_0 ∧ p_1098) -> ( b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ b^{3, 367}_0) c in CNF: c -b^{3, 366}_2 ∨ -b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ -p_1098 ∨ b^{3, 367}_2 c -b^{3, 366}_2 ∨ -b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ -p_1098 ∨ -b^{3, 367}_1 c -b^{3, 366}_2 ∨ -b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ -p_1098 ∨ b^{3, 367}_0 c in DIMACS: -7487 -7488 7489 -1098 7490 0 -7487 -7488 7489 -1098 -7491 0 -7487 -7488 7489 -1098 7492 0 c -1+1 --> 0 c ( b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ b^{3, 366}_0 ∧ p_1098) -> (-b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ -b^{3, 367}_0) c in CNF: c -b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ -p_1098 ∨ -b^{3, 367}_2 c -b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ -p_1098 ∨ -b^{3, 367}_1 c -b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ -p_1098 ∨ -b^{3, 367}_0 c in DIMACS: -7487 7488 -7489 -1098 -7490 0 -7487 7488 -7489 -1098 -7491 0 -7487 7488 -7489 -1098 -7492 0 c 0+1 --> 1 c (-b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ -b^{3, 366}_0 ∧ p_1098) -> (-b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ b^{3, 367}_0) c in CNF: c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ -p_1098 ∨ -b^{3, 367}_2 c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ -p_1098 ∨ -b^{3, 367}_1 c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ -p_1098 ∨ b^{3, 367}_0 c in DIMACS: 7487 7488 7489 -1098 -7490 0 7487 7488 7489 -1098 -7491 0 7487 7488 7489 -1098 7492 0 c 1+1 --> 2 c (-b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ b^{3, 366}_0 ∧ p_1098) -> (-b^{3, 367}_2 ∧ b^{3, 367}_1 ∧ -b^{3, 367}_0) c in CNF: c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ -p_1098 ∨ -b^{3, 367}_2 c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ -p_1098 ∨ b^{3, 367}_1 c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ -p_1098 ∨ -b^{3, 367}_0 c in DIMACS: 7487 7488 -7489 -1098 -7490 0 7487 7488 -7489 -1098 7491 0 7487 7488 -7489 -1098 -7492 0 c 2+1 --> break c (-b^{3, 366}_2 ∧ b^{3, 366}_1 ∧ -b^{3, 366}_0 ∧ p_1098) -> break c in CNF: c b^{3, 366}_2 ∨ -b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ -p_1098 ∨ break c in DIMACS: 7487 -7488 7489 -1098 1162 0 c 2-1 --> 1 c (-b^{3, 366}_2 ∧ b^{3, 366}_1 ∧ -b^{3, 366}_0 ∧ -p_1098) -> (-b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ b^{3, 367}_0) c in CNF: c b^{3, 366}_2 ∨ -b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ p_1098 ∨ -b^{3, 367}_2 c b^{3, 366}_2 ∨ -b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ p_1098 ∨ -b^{3, 367}_1 c b^{3, 366}_2 ∨ -b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ p_1098 ∨ b^{3, 367}_0 c in DIMACS: 7487 -7488 7489 1098 -7490 0 7487 -7488 7489 1098 -7491 0 7487 -7488 7489 1098 7492 0 c 1-1 --> 0 c (-b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ b^{3, 366}_0 ∧ -p_1098) -> (-b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ -b^{3, 367}_0) c in CNF: c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ p_1098 ∨ -b^{3, 367}_2 c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ p_1098 ∨ -b^{3, 367}_1 c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ p_1098 ∨ -b^{3, 367}_0 c in DIMACS: 7487 7488 -7489 1098 -7490 0 7487 7488 -7489 1098 -7491 0 7487 7488 -7489 1098 -7492 0 c 0-1 --> -1 c (-b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ -b^{3, 366}_0 ∧ -p_1098) -> ( b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ b^{3, 367}_0) c in CNF: c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ p_1098 ∨ b^{3, 367}_2 c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ p_1098 ∨ -b^{3, 367}_1 c b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ p_1098 ∨ b^{3, 367}_0 c in DIMACS: 7487 7488 7489 1098 7490 0 7487 7488 7489 1098 -7491 0 7487 7488 7489 1098 7492 0 c -1-1 --> -2 c ( b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ b^{3, 366}_0 ∧ -p_1098) -> ( b^{3, 367}_2 ∧ b^{3, 367}_1 ∧ -b^{3, 367}_0) c in CNF: c -b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ p_1098 ∨ b^{3, 367}_2 c -b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ p_1098 ∨ b^{3, 367}_1 c -b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ p_1098 ∨ -b^{3, 367}_0 c in DIMACS: -7487 7488 -7489 1098 7490 0 -7487 7488 -7489 1098 7491 0 -7487 7488 -7489 1098 -7492 0 c -2-1 --> break c ( b^{3, 366}_2 ∧ b^{3, 366}_1 ∧ -b^{3, 366}_0 ∧ -p_1098) -> break c in CNF: c -b^{3, 366}_2 ∨ -b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ p_1098 ∨ break c in DIMACS: -7487 -7488 7489 1098 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 366}_2 ∧ -b^{3, 366}_1 ∧ -b^{3, 366}_0 ∧ true) c in CNF: c -b^{3, 366}_2 ∨ b^{3, 366}_1 ∨ b^{3, 366}_0 ∨ false c in DIMACS: -7487 7488 7489 0 c 3 does not represent an automaton state. c -(-b^{3, 366}_2 ∧ b^{3, 366}_1 ∧ b^{3, 366}_0 ∧ true) c in CNF: c b^{3, 366}_2 ∨ -b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ false c in DIMACS: 7487 -7488 -7489 0 c -3 does not represent an automaton state. c -( b^{3, 366}_2 ∧ b^{3, 366}_1 ∧ b^{3, 366}_0 ∧ true) c in CNF: c -b^{3, 366}_2 ∨ -b^{3, 366}_1 ∨ -b^{3, 366}_0 ∨ false c in DIMACS: -7487 -7488 -7489 0 c i = 367 c -2+1 --> -1 c ( b^{3, 367}_2 ∧ b^{3, 367}_1 ∧ -b^{3, 367}_0 ∧ p_1101) -> ( b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ b^{3, 368}_0) c in CNF: c -b^{3, 367}_2 ∨ -b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ -p_1101 ∨ b^{3, 368}_2 c -b^{3, 367}_2 ∨ -b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ -p_1101 ∨ -b^{3, 368}_1 c -b^{3, 367}_2 ∨ -b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ -p_1101 ∨ b^{3, 368}_0 c in DIMACS: -7490 -7491 7492 -1101 7493 0 -7490 -7491 7492 -1101 -7494 0 -7490 -7491 7492 -1101 7495 0 c -1+1 --> 0 c ( b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ b^{3, 367}_0 ∧ p_1101) -> (-b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ -b^{3, 368}_0) c in CNF: c -b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ -p_1101 ∨ -b^{3, 368}_2 c -b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ -p_1101 ∨ -b^{3, 368}_1 c -b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ -p_1101 ∨ -b^{3, 368}_0 c in DIMACS: -7490 7491 -7492 -1101 -7493 0 -7490 7491 -7492 -1101 -7494 0 -7490 7491 -7492 -1101 -7495 0 c 0+1 --> 1 c (-b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ -b^{3, 367}_0 ∧ p_1101) -> (-b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ b^{3, 368}_0) c in CNF: c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ -p_1101 ∨ -b^{3, 368}_2 c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ -p_1101 ∨ -b^{3, 368}_1 c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ -p_1101 ∨ b^{3, 368}_0 c in DIMACS: 7490 7491 7492 -1101 -7493 0 7490 7491 7492 -1101 -7494 0 7490 7491 7492 -1101 7495 0 c 1+1 --> 2 c (-b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ b^{3, 367}_0 ∧ p_1101) -> (-b^{3, 368}_2 ∧ b^{3, 368}_1 ∧ -b^{3, 368}_0) c in CNF: c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ -p_1101 ∨ -b^{3, 368}_2 c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ -p_1101 ∨ b^{3, 368}_1 c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ -p_1101 ∨ -b^{3, 368}_0 c in DIMACS: 7490 7491 -7492 -1101 -7493 0 7490 7491 -7492 -1101 7494 0 7490 7491 -7492 -1101 -7495 0 c 2+1 --> break c (-b^{3, 367}_2 ∧ b^{3, 367}_1 ∧ -b^{3, 367}_0 ∧ p_1101) -> break c in CNF: c b^{3, 367}_2 ∨ -b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ -p_1101 ∨ break c in DIMACS: 7490 -7491 7492 -1101 1162 0 c 2-1 --> 1 c (-b^{3, 367}_2 ∧ b^{3, 367}_1 ∧ -b^{3, 367}_0 ∧ -p_1101) -> (-b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ b^{3, 368}_0) c in CNF: c b^{3, 367}_2 ∨ -b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ p_1101 ∨ -b^{3, 368}_2 c b^{3, 367}_2 ∨ -b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ p_1101 ∨ -b^{3, 368}_1 c b^{3, 367}_2 ∨ -b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ p_1101 ∨ b^{3, 368}_0 c in DIMACS: 7490 -7491 7492 1101 -7493 0 7490 -7491 7492 1101 -7494 0 7490 -7491 7492 1101 7495 0 c 1-1 --> 0 c (-b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ b^{3, 367}_0 ∧ -p_1101) -> (-b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ -b^{3, 368}_0) c in CNF: c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ p_1101 ∨ -b^{3, 368}_2 c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ p_1101 ∨ -b^{3, 368}_1 c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ p_1101 ∨ -b^{3, 368}_0 c in DIMACS: 7490 7491 -7492 1101 -7493 0 7490 7491 -7492 1101 -7494 0 7490 7491 -7492 1101 -7495 0 c 0-1 --> -1 c (-b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ -b^{3, 367}_0 ∧ -p_1101) -> ( b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ b^{3, 368}_0) c in CNF: c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ p_1101 ∨ b^{3, 368}_2 c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ p_1101 ∨ -b^{3, 368}_1 c b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ p_1101 ∨ b^{3, 368}_0 c in DIMACS: 7490 7491 7492 1101 7493 0 7490 7491 7492 1101 -7494 0 7490 7491 7492 1101 7495 0 c -1-1 --> -2 c ( b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ b^{3, 367}_0 ∧ -p_1101) -> ( b^{3, 368}_2 ∧ b^{3, 368}_1 ∧ -b^{3, 368}_0) c in CNF: c -b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ p_1101 ∨ b^{3, 368}_2 c -b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ p_1101 ∨ b^{3, 368}_1 c -b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ p_1101 ∨ -b^{3, 368}_0 c in DIMACS: -7490 7491 -7492 1101 7493 0 -7490 7491 -7492 1101 7494 0 -7490 7491 -7492 1101 -7495 0 c -2-1 --> break c ( b^{3, 367}_2 ∧ b^{3, 367}_1 ∧ -b^{3, 367}_0 ∧ -p_1101) -> break c in CNF: c -b^{3, 367}_2 ∨ -b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ p_1101 ∨ break c in DIMACS: -7490 -7491 7492 1101 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 367}_2 ∧ -b^{3, 367}_1 ∧ -b^{3, 367}_0 ∧ true) c in CNF: c -b^{3, 367}_2 ∨ b^{3, 367}_1 ∨ b^{3, 367}_0 ∨ false c in DIMACS: -7490 7491 7492 0 c 3 does not represent an automaton state. c -(-b^{3, 367}_2 ∧ b^{3, 367}_1 ∧ b^{3, 367}_0 ∧ true) c in CNF: c b^{3, 367}_2 ∨ -b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ false c in DIMACS: 7490 -7491 -7492 0 c -3 does not represent an automaton state. c -( b^{3, 367}_2 ∧ b^{3, 367}_1 ∧ b^{3, 367}_0 ∧ true) c in CNF: c -b^{3, 367}_2 ∨ -b^{3, 367}_1 ∨ -b^{3, 367}_0 ∨ false c in DIMACS: -7490 -7491 -7492 0 c i = 368 c -2+1 --> -1 c ( b^{3, 368}_2 ∧ b^{3, 368}_1 ∧ -b^{3, 368}_0 ∧ p_1104) -> ( b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ b^{3, 369}_0) c in CNF: c -b^{3, 368}_2 ∨ -b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ -p_1104 ∨ b^{3, 369}_2 c -b^{3, 368}_2 ∨ -b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ -p_1104 ∨ -b^{3, 369}_1 c -b^{3, 368}_2 ∨ -b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ -p_1104 ∨ b^{3, 369}_0 c in DIMACS: -7493 -7494 7495 -1104 7496 0 -7493 -7494 7495 -1104 -7497 0 -7493 -7494 7495 -1104 7498 0 c -1+1 --> 0 c ( b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ b^{3, 368}_0 ∧ p_1104) -> (-b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ -b^{3, 369}_0) c in CNF: c -b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ -p_1104 ∨ -b^{3, 369}_2 c -b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ -p_1104 ∨ -b^{3, 369}_1 c -b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ -p_1104 ∨ -b^{3, 369}_0 c in DIMACS: -7493 7494 -7495 -1104 -7496 0 -7493 7494 -7495 -1104 -7497 0 -7493 7494 -7495 -1104 -7498 0 c 0+1 --> 1 c (-b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ -b^{3, 368}_0 ∧ p_1104) -> (-b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ b^{3, 369}_0) c in CNF: c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ -p_1104 ∨ -b^{3, 369}_2 c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ -p_1104 ∨ -b^{3, 369}_1 c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ -p_1104 ∨ b^{3, 369}_0 c in DIMACS: 7493 7494 7495 -1104 -7496 0 7493 7494 7495 -1104 -7497 0 7493 7494 7495 -1104 7498 0 c 1+1 --> 2 c (-b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ b^{3, 368}_0 ∧ p_1104) -> (-b^{3, 369}_2 ∧ b^{3, 369}_1 ∧ -b^{3, 369}_0) c in CNF: c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ -p_1104 ∨ -b^{3, 369}_2 c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ -p_1104 ∨ b^{3, 369}_1 c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ -p_1104 ∨ -b^{3, 369}_0 c in DIMACS: 7493 7494 -7495 -1104 -7496 0 7493 7494 -7495 -1104 7497 0 7493 7494 -7495 -1104 -7498 0 c 2+1 --> break c (-b^{3, 368}_2 ∧ b^{3, 368}_1 ∧ -b^{3, 368}_0 ∧ p_1104) -> break c in CNF: c b^{3, 368}_2 ∨ -b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ -p_1104 ∨ break c in DIMACS: 7493 -7494 7495 -1104 1162 0 c 2-1 --> 1 c (-b^{3, 368}_2 ∧ b^{3, 368}_1 ∧ -b^{3, 368}_0 ∧ -p_1104) -> (-b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ b^{3, 369}_0) c in CNF: c b^{3, 368}_2 ∨ -b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ p_1104 ∨ -b^{3, 369}_2 c b^{3, 368}_2 ∨ -b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ p_1104 ∨ -b^{3, 369}_1 c b^{3, 368}_2 ∨ -b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ p_1104 ∨ b^{3, 369}_0 c in DIMACS: 7493 -7494 7495 1104 -7496 0 7493 -7494 7495 1104 -7497 0 7493 -7494 7495 1104 7498 0 c 1-1 --> 0 c (-b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ b^{3, 368}_0 ∧ -p_1104) -> (-b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ -b^{3, 369}_0) c in CNF: c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ p_1104 ∨ -b^{3, 369}_2 c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ p_1104 ∨ -b^{3, 369}_1 c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ p_1104 ∨ -b^{3, 369}_0 c in DIMACS: 7493 7494 -7495 1104 -7496 0 7493 7494 -7495 1104 -7497 0 7493 7494 -7495 1104 -7498 0 c 0-1 --> -1 c (-b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ -b^{3, 368}_0 ∧ -p_1104) -> ( b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ b^{3, 369}_0) c in CNF: c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ p_1104 ∨ b^{3, 369}_2 c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ p_1104 ∨ -b^{3, 369}_1 c b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ p_1104 ∨ b^{3, 369}_0 c in DIMACS: 7493 7494 7495 1104 7496 0 7493 7494 7495 1104 -7497 0 7493 7494 7495 1104 7498 0 c -1-1 --> -2 c ( b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ b^{3, 368}_0 ∧ -p_1104) -> ( b^{3, 369}_2 ∧ b^{3, 369}_1 ∧ -b^{3, 369}_0) c in CNF: c -b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ p_1104 ∨ b^{3, 369}_2 c -b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ p_1104 ∨ b^{3, 369}_1 c -b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ p_1104 ∨ -b^{3, 369}_0 c in DIMACS: -7493 7494 -7495 1104 7496 0 -7493 7494 -7495 1104 7497 0 -7493 7494 -7495 1104 -7498 0 c -2-1 --> break c ( b^{3, 368}_2 ∧ b^{3, 368}_1 ∧ -b^{3, 368}_0 ∧ -p_1104) -> break c in CNF: c -b^{3, 368}_2 ∨ -b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ p_1104 ∨ break c in DIMACS: -7493 -7494 7495 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 368}_2 ∧ -b^{3, 368}_1 ∧ -b^{3, 368}_0 ∧ true) c in CNF: c -b^{3, 368}_2 ∨ b^{3, 368}_1 ∨ b^{3, 368}_0 ∨ false c in DIMACS: -7493 7494 7495 0 c 3 does not represent an automaton state. c -(-b^{3, 368}_2 ∧ b^{3, 368}_1 ∧ b^{3, 368}_0 ∧ true) c in CNF: c b^{3, 368}_2 ∨ -b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ false c in DIMACS: 7493 -7494 -7495 0 c -3 does not represent an automaton state. c -( b^{3, 368}_2 ∧ b^{3, 368}_1 ∧ b^{3, 368}_0 ∧ true) c in CNF: c -b^{3, 368}_2 ∨ -b^{3, 368}_1 ∨ -b^{3, 368}_0 ∨ false c in DIMACS: -7493 -7494 -7495 0 c i = 369 c -2+1 --> -1 c ( b^{3, 369}_2 ∧ b^{3, 369}_1 ∧ -b^{3, 369}_0 ∧ p_1107) -> ( b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ b^{3, 370}_0) c in CNF: c -b^{3, 369}_2 ∨ -b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ -p_1107 ∨ b^{3, 370}_2 c -b^{3, 369}_2 ∨ -b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ -p_1107 ∨ -b^{3, 370}_1 c -b^{3, 369}_2 ∨ -b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ -p_1107 ∨ b^{3, 370}_0 c in DIMACS: -7496 -7497 7498 -1107 7499 0 -7496 -7497 7498 -1107 -7500 0 -7496 -7497 7498 -1107 7501 0 c -1+1 --> 0 c ( b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ b^{3, 369}_0 ∧ p_1107) -> (-b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ -b^{3, 370}_0) c in CNF: c -b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ -p_1107 ∨ -b^{3, 370}_2 c -b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ -p_1107 ∨ -b^{3, 370}_1 c -b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ -p_1107 ∨ -b^{3, 370}_0 c in DIMACS: -7496 7497 -7498 -1107 -7499 0 -7496 7497 -7498 -1107 -7500 0 -7496 7497 -7498 -1107 -7501 0 c 0+1 --> 1 c (-b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ -b^{3, 369}_0 ∧ p_1107) -> (-b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ b^{3, 370}_0) c in CNF: c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ -p_1107 ∨ -b^{3, 370}_2 c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ -p_1107 ∨ -b^{3, 370}_1 c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ -p_1107 ∨ b^{3, 370}_0 c in DIMACS: 7496 7497 7498 -1107 -7499 0 7496 7497 7498 -1107 -7500 0 7496 7497 7498 -1107 7501 0 c 1+1 --> 2 c (-b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ b^{3, 369}_0 ∧ p_1107) -> (-b^{3, 370}_2 ∧ b^{3, 370}_1 ∧ -b^{3, 370}_0) c in CNF: c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ -p_1107 ∨ -b^{3, 370}_2 c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ -p_1107 ∨ b^{3, 370}_1 c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ -p_1107 ∨ -b^{3, 370}_0 c in DIMACS: 7496 7497 -7498 -1107 -7499 0 7496 7497 -7498 -1107 7500 0 7496 7497 -7498 -1107 -7501 0 c 2+1 --> break c (-b^{3, 369}_2 ∧ b^{3, 369}_1 ∧ -b^{3, 369}_0 ∧ p_1107) -> break c in CNF: c b^{3, 369}_2 ∨ -b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ -p_1107 ∨ break c in DIMACS: 7496 -7497 7498 -1107 1162 0 c 2-1 --> 1 c (-b^{3, 369}_2 ∧ b^{3, 369}_1 ∧ -b^{3, 369}_0 ∧ -p_1107) -> (-b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ b^{3, 370}_0) c in CNF: c b^{3, 369}_2 ∨ -b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ p_1107 ∨ -b^{3, 370}_2 c b^{3, 369}_2 ∨ -b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ p_1107 ∨ -b^{3, 370}_1 c b^{3, 369}_2 ∨ -b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ p_1107 ∨ b^{3, 370}_0 c in DIMACS: 7496 -7497 7498 1107 -7499 0 7496 -7497 7498 1107 -7500 0 7496 -7497 7498 1107 7501 0 c 1-1 --> 0 c (-b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ b^{3, 369}_0 ∧ -p_1107) -> (-b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ -b^{3, 370}_0) c in CNF: c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ p_1107 ∨ -b^{3, 370}_2 c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ p_1107 ∨ -b^{3, 370}_1 c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ p_1107 ∨ -b^{3, 370}_0 c in DIMACS: 7496 7497 -7498 1107 -7499 0 7496 7497 -7498 1107 -7500 0 7496 7497 -7498 1107 -7501 0 c 0-1 --> -1 c (-b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ -b^{3, 369}_0 ∧ -p_1107) -> ( b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ b^{3, 370}_0) c in CNF: c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ p_1107 ∨ b^{3, 370}_2 c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ p_1107 ∨ -b^{3, 370}_1 c b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ p_1107 ∨ b^{3, 370}_0 c in DIMACS: 7496 7497 7498 1107 7499 0 7496 7497 7498 1107 -7500 0 7496 7497 7498 1107 7501 0 c -1-1 --> -2 c ( b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ b^{3, 369}_0 ∧ -p_1107) -> ( b^{3, 370}_2 ∧ b^{3, 370}_1 ∧ -b^{3, 370}_0) c in CNF: c -b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ p_1107 ∨ b^{3, 370}_2 c -b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ p_1107 ∨ b^{3, 370}_1 c -b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ p_1107 ∨ -b^{3, 370}_0 c in DIMACS: -7496 7497 -7498 1107 7499 0 -7496 7497 -7498 1107 7500 0 -7496 7497 -7498 1107 -7501 0 c -2-1 --> break c ( b^{3, 369}_2 ∧ b^{3, 369}_1 ∧ -b^{3, 369}_0 ∧ -p_1107) -> break c in CNF: c -b^{3, 369}_2 ∨ -b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ p_1107 ∨ break c in DIMACS: -7496 -7497 7498 1107 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 369}_2 ∧ -b^{3, 369}_1 ∧ -b^{3, 369}_0 ∧ true) c in CNF: c -b^{3, 369}_2 ∨ b^{3, 369}_1 ∨ b^{3, 369}_0 ∨ false c in DIMACS: -7496 7497 7498 0 c 3 does not represent an automaton state. c -(-b^{3, 369}_2 ∧ b^{3, 369}_1 ∧ b^{3, 369}_0 ∧ true) c in CNF: c b^{3, 369}_2 ∨ -b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ false c in DIMACS: 7496 -7497 -7498 0 c -3 does not represent an automaton state. c -( b^{3, 369}_2 ∧ b^{3, 369}_1 ∧ b^{3, 369}_0 ∧ true) c in CNF: c -b^{3, 369}_2 ∨ -b^{3, 369}_1 ∨ -b^{3, 369}_0 ∨ false c in DIMACS: -7496 -7497 -7498 0 c i = 370 c -2+1 --> -1 c ( b^{3, 370}_2 ∧ b^{3, 370}_1 ∧ -b^{3, 370}_0 ∧ p_1110) -> ( b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ b^{3, 371}_0) c in CNF: c -b^{3, 370}_2 ∨ -b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ -p_1110 ∨ b^{3, 371}_2 c -b^{3, 370}_2 ∨ -b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ -p_1110 ∨ -b^{3, 371}_1 c -b^{3, 370}_2 ∨ -b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ -p_1110 ∨ b^{3, 371}_0 c in DIMACS: -7499 -7500 7501 -1110 7502 0 -7499 -7500 7501 -1110 -7503 0 -7499 -7500 7501 -1110 7504 0 c -1+1 --> 0 c ( b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ b^{3, 370}_0 ∧ p_1110) -> (-b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ -b^{3, 371}_0) c in CNF: c -b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ -p_1110 ∨ -b^{3, 371}_2 c -b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ -p_1110 ∨ -b^{3, 371}_1 c -b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ -p_1110 ∨ -b^{3, 371}_0 c in DIMACS: -7499 7500 -7501 -1110 -7502 0 -7499 7500 -7501 -1110 -7503 0 -7499 7500 -7501 -1110 -7504 0 c 0+1 --> 1 c (-b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ -b^{3, 370}_0 ∧ p_1110) -> (-b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ b^{3, 371}_0) c in CNF: c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ -p_1110 ∨ -b^{3, 371}_2 c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ -p_1110 ∨ -b^{3, 371}_1 c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ -p_1110 ∨ b^{3, 371}_0 c in DIMACS: 7499 7500 7501 -1110 -7502 0 7499 7500 7501 -1110 -7503 0 7499 7500 7501 -1110 7504 0 c 1+1 --> 2 c (-b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ b^{3, 370}_0 ∧ p_1110) -> (-b^{3, 371}_2 ∧ b^{3, 371}_1 ∧ -b^{3, 371}_0) c in CNF: c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ -p_1110 ∨ -b^{3, 371}_2 c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ -p_1110 ∨ b^{3, 371}_1 c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ -p_1110 ∨ -b^{3, 371}_0 c in DIMACS: 7499 7500 -7501 -1110 -7502 0 7499 7500 -7501 -1110 7503 0 7499 7500 -7501 -1110 -7504 0 c 2+1 --> break c (-b^{3, 370}_2 ∧ b^{3, 370}_1 ∧ -b^{3, 370}_0 ∧ p_1110) -> break c in CNF: c b^{3, 370}_2 ∨ -b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ -p_1110 ∨ break c in DIMACS: 7499 -7500 7501 -1110 1162 0 c 2-1 --> 1 c (-b^{3, 370}_2 ∧ b^{3, 370}_1 ∧ -b^{3, 370}_0 ∧ -p_1110) -> (-b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ b^{3, 371}_0) c in CNF: c b^{3, 370}_2 ∨ -b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ p_1110 ∨ -b^{3, 371}_2 c b^{3, 370}_2 ∨ -b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ p_1110 ∨ -b^{3, 371}_1 c b^{3, 370}_2 ∨ -b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ p_1110 ∨ b^{3, 371}_0 c in DIMACS: 7499 -7500 7501 1110 -7502 0 7499 -7500 7501 1110 -7503 0 7499 -7500 7501 1110 7504 0 c 1-1 --> 0 c (-b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ b^{3, 370}_0 ∧ -p_1110) -> (-b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ -b^{3, 371}_0) c in CNF: c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ p_1110 ∨ -b^{3, 371}_2 c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ p_1110 ∨ -b^{3, 371}_1 c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ p_1110 ∨ -b^{3, 371}_0 c in DIMACS: 7499 7500 -7501 1110 -7502 0 7499 7500 -7501 1110 -7503 0 7499 7500 -7501 1110 -7504 0 c 0-1 --> -1 c (-b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ -b^{3, 370}_0 ∧ -p_1110) -> ( b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ b^{3, 371}_0) c in CNF: c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ p_1110 ∨ b^{3, 371}_2 c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ p_1110 ∨ -b^{3, 371}_1 c b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ p_1110 ∨ b^{3, 371}_0 c in DIMACS: 7499 7500 7501 1110 7502 0 7499 7500 7501 1110 -7503 0 7499 7500 7501 1110 7504 0 c -1-1 --> -2 c ( b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ b^{3, 370}_0 ∧ -p_1110) -> ( b^{3, 371}_2 ∧ b^{3, 371}_1 ∧ -b^{3, 371}_0) c in CNF: c -b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ p_1110 ∨ b^{3, 371}_2 c -b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ p_1110 ∨ b^{3, 371}_1 c -b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ p_1110 ∨ -b^{3, 371}_0 c in DIMACS: -7499 7500 -7501 1110 7502 0 -7499 7500 -7501 1110 7503 0 -7499 7500 -7501 1110 -7504 0 c -2-1 --> break c ( b^{3, 370}_2 ∧ b^{3, 370}_1 ∧ -b^{3, 370}_0 ∧ -p_1110) -> break c in CNF: c -b^{3, 370}_2 ∨ -b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ p_1110 ∨ break c in DIMACS: -7499 -7500 7501 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 370}_2 ∧ -b^{3, 370}_1 ∧ -b^{3, 370}_0 ∧ true) c in CNF: c -b^{3, 370}_2 ∨ b^{3, 370}_1 ∨ b^{3, 370}_0 ∨ false c in DIMACS: -7499 7500 7501 0 c 3 does not represent an automaton state. c -(-b^{3, 370}_2 ∧ b^{3, 370}_1 ∧ b^{3, 370}_0 ∧ true) c in CNF: c b^{3, 370}_2 ∨ -b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ false c in DIMACS: 7499 -7500 -7501 0 c -3 does not represent an automaton state. c -( b^{3, 370}_2 ∧ b^{3, 370}_1 ∧ b^{3, 370}_0 ∧ true) c in CNF: c -b^{3, 370}_2 ∨ -b^{3, 370}_1 ∨ -b^{3, 370}_0 ∨ false c in DIMACS: -7499 -7500 -7501 0 c i = 371 c -2+1 --> -1 c ( b^{3, 371}_2 ∧ b^{3, 371}_1 ∧ -b^{3, 371}_0 ∧ p_1113) -> ( b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ b^{3, 372}_0) c in CNF: c -b^{3, 371}_2 ∨ -b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ -p_1113 ∨ b^{3, 372}_2 c -b^{3, 371}_2 ∨ -b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ -p_1113 ∨ -b^{3, 372}_1 c -b^{3, 371}_2 ∨ -b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ -p_1113 ∨ b^{3, 372}_0 c in DIMACS: -7502 -7503 7504 -1113 7505 0 -7502 -7503 7504 -1113 -7506 0 -7502 -7503 7504 -1113 7507 0 c -1+1 --> 0 c ( b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ b^{3, 371}_0 ∧ p_1113) -> (-b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ -b^{3, 372}_0) c in CNF: c -b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ -p_1113 ∨ -b^{3, 372}_2 c -b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ -p_1113 ∨ -b^{3, 372}_1 c -b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ -p_1113 ∨ -b^{3, 372}_0 c in DIMACS: -7502 7503 -7504 -1113 -7505 0 -7502 7503 -7504 -1113 -7506 0 -7502 7503 -7504 -1113 -7507 0 c 0+1 --> 1 c (-b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ -b^{3, 371}_0 ∧ p_1113) -> (-b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ b^{3, 372}_0) c in CNF: c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ -p_1113 ∨ -b^{3, 372}_2 c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ -p_1113 ∨ -b^{3, 372}_1 c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ -p_1113 ∨ b^{3, 372}_0 c in DIMACS: 7502 7503 7504 -1113 -7505 0 7502 7503 7504 -1113 -7506 0 7502 7503 7504 -1113 7507 0 c 1+1 --> 2 c (-b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ b^{3, 371}_0 ∧ p_1113) -> (-b^{3, 372}_2 ∧ b^{3, 372}_1 ∧ -b^{3, 372}_0) c in CNF: c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ -p_1113 ∨ -b^{3, 372}_2 c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ -p_1113 ∨ b^{3, 372}_1 c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ -p_1113 ∨ -b^{3, 372}_0 c in DIMACS: 7502 7503 -7504 -1113 -7505 0 7502 7503 -7504 -1113 7506 0 7502 7503 -7504 -1113 -7507 0 c 2+1 --> break c (-b^{3, 371}_2 ∧ b^{3, 371}_1 ∧ -b^{3, 371}_0 ∧ p_1113) -> break c in CNF: c b^{3, 371}_2 ∨ -b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ -p_1113 ∨ break c in DIMACS: 7502 -7503 7504 -1113 1162 0 c 2-1 --> 1 c (-b^{3, 371}_2 ∧ b^{3, 371}_1 ∧ -b^{3, 371}_0 ∧ -p_1113) -> (-b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ b^{3, 372}_0) c in CNF: c b^{3, 371}_2 ∨ -b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ p_1113 ∨ -b^{3, 372}_2 c b^{3, 371}_2 ∨ -b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ p_1113 ∨ -b^{3, 372}_1 c b^{3, 371}_2 ∨ -b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ p_1113 ∨ b^{3, 372}_0 c in DIMACS: 7502 -7503 7504 1113 -7505 0 7502 -7503 7504 1113 -7506 0 7502 -7503 7504 1113 7507 0 c 1-1 --> 0 c (-b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ b^{3, 371}_0 ∧ -p_1113) -> (-b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ -b^{3, 372}_0) c in CNF: c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ p_1113 ∨ -b^{3, 372}_2 c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ p_1113 ∨ -b^{3, 372}_1 c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ p_1113 ∨ -b^{3, 372}_0 c in DIMACS: 7502 7503 -7504 1113 -7505 0 7502 7503 -7504 1113 -7506 0 7502 7503 -7504 1113 -7507 0 c 0-1 --> -1 c (-b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ -b^{3, 371}_0 ∧ -p_1113) -> ( b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ b^{3, 372}_0) c in CNF: c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ p_1113 ∨ b^{3, 372}_2 c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ p_1113 ∨ -b^{3, 372}_1 c b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ p_1113 ∨ b^{3, 372}_0 c in DIMACS: 7502 7503 7504 1113 7505 0 7502 7503 7504 1113 -7506 0 7502 7503 7504 1113 7507 0 c -1-1 --> -2 c ( b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ b^{3, 371}_0 ∧ -p_1113) -> ( b^{3, 372}_2 ∧ b^{3, 372}_1 ∧ -b^{3, 372}_0) c in CNF: c -b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ p_1113 ∨ b^{3, 372}_2 c -b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ p_1113 ∨ b^{3, 372}_1 c -b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ p_1113 ∨ -b^{3, 372}_0 c in DIMACS: -7502 7503 -7504 1113 7505 0 -7502 7503 -7504 1113 7506 0 -7502 7503 -7504 1113 -7507 0 c -2-1 --> break c ( b^{3, 371}_2 ∧ b^{3, 371}_1 ∧ -b^{3, 371}_0 ∧ -p_1113) -> break c in CNF: c -b^{3, 371}_2 ∨ -b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ p_1113 ∨ break c in DIMACS: -7502 -7503 7504 1113 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 371}_2 ∧ -b^{3, 371}_1 ∧ -b^{3, 371}_0 ∧ true) c in CNF: c -b^{3, 371}_2 ∨ b^{3, 371}_1 ∨ b^{3, 371}_0 ∨ false c in DIMACS: -7502 7503 7504 0 c 3 does not represent an automaton state. c -(-b^{3, 371}_2 ∧ b^{3, 371}_1 ∧ b^{3, 371}_0 ∧ true) c in CNF: c b^{3, 371}_2 ∨ -b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ false c in DIMACS: 7502 -7503 -7504 0 c -3 does not represent an automaton state. c -( b^{3, 371}_2 ∧ b^{3, 371}_1 ∧ b^{3, 371}_0 ∧ true) c in CNF: c -b^{3, 371}_2 ∨ -b^{3, 371}_1 ∨ -b^{3, 371}_0 ∨ false c in DIMACS: -7502 -7503 -7504 0 c i = 372 c -2+1 --> -1 c ( b^{3, 372}_2 ∧ b^{3, 372}_1 ∧ -b^{3, 372}_0 ∧ p_1116) -> ( b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ b^{3, 373}_0) c in CNF: c -b^{3, 372}_2 ∨ -b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ -p_1116 ∨ b^{3, 373}_2 c -b^{3, 372}_2 ∨ -b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ -p_1116 ∨ -b^{3, 373}_1 c -b^{3, 372}_2 ∨ -b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ -p_1116 ∨ b^{3, 373}_0 c in DIMACS: -7505 -7506 7507 -1116 7508 0 -7505 -7506 7507 -1116 -7509 0 -7505 -7506 7507 -1116 7510 0 c -1+1 --> 0 c ( b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ b^{3, 372}_0 ∧ p_1116) -> (-b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ -b^{3, 373}_0) c in CNF: c -b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ -p_1116 ∨ -b^{3, 373}_2 c -b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ -p_1116 ∨ -b^{3, 373}_1 c -b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ -p_1116 ∨ -b^{3, 373}_0 c in DIMACS: -7505 7506 -7507 -1116 -7508 0 -7505 7506 -7507 -1116 -7509 0 -7505 7506 -7507 -1116 -7510 0 c 0+1 --> 1 c (-b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ -b^{3, 372}_0 ∧ p_1116) -> (-b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ b^{3, 373}_0) c in CNF: c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ -p_1116 ∨ -b^{3, 373}_2 c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ -p_1116 ∨ -b^{3, 373}_1 c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ -p_1116 ∨ b^{3, 373}_0 c in DIMACS: 7505 7506 7507 -1116 -7508 0 7505 7506 7507 -1116 -7509 0 7505 7506 7507 -1116 7510 0 c 1+1 --> 2 c (-b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ b^{3, 372}_0 ∧ p_1116) -> (-b^{3, 373}_2 ∧ b^{3, 373}_1 ∧ -b^{3, 373}_0) c in CNF: c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ -p_1116 ∨ -b^{3, 373}_2 c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ -p_1116 ∨ b^{3, 373}_1 c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ -p_1116 ∨ -b^{3, 373}_0 c in DIMACS: 7505 7506 -7507 -1116 -7508 0 7505 7506 -7507 -1116 7509 0 7505 7506 -7507 -1116 -7510 0 c 2+1 --> break c (-b^{3, 372}_2 ∧ b^{3, 372}_1 ∧ -b^{3, 372}_0 ∧ p_1116) -> break c in CNF: c b^{3, 372}_2 ∨ -b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ -p_1116 ∨ break c in DIMACS: 7505 -7506 7507 -1116 1162 0 c 2-1 --> 1 c (-b^{3, 372}_2 ∧ b^{3, 372}_1 ∧ -b^{3, 372}_0 ∧ -p_1116) -> (-b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ b^{3, 373}_0) c in CNF: c b^{3, 372}_2 ∨ -b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ p_1116 ∨ -b^{3, 373}_2 c b^{3, 372}_2 ∨ -b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ p_1116 ∨ -b^{3, 373}_1 c b^{3, 372}_2 ∨ -b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ p_1116 ∨ b^{3, 373}_0 c in DIMACS: 7505 -7506 7507 1116 -7508 0 7505 -7506 7507 1116 -7509 0 7505 -7506 7507 1116 7510 0 c 1-1 --> 0 c (-b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ b^{3, 372}_0 ∧ -p_1116) -> (-b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ -b^{3, 373}_0) c in CNF: c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ p_1116 ∨ -b^{3, 373}_2 c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ p_1116 ∨ -b^{3, 373}_1 c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ p_1116 ∨ -b^{3, 373}_0 c in DIMACS: 7505 7506 -7507 1116 -7508 0 7505 7506 -7507 1116 -7509 0 7505 7506 -7507 1116 -7510 0 c 0-1 --> -1 c (-b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ -b^{3, 372}_0 ∧ -p_1116) -> ( b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ b^{3, 373}_0) c in CNF: c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ p_1116 ∨ b^{3, 373}_2 c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ p_1116 ∨ -b^{3, 373}_1 c b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ p_1116 ∨ b^{3, 373}_0 c in DIMACS: 7505 7506 7507 1116 7508 0 7505 7506 7507 1116 -7509 0 7505 7506 7507 1116 7510 0 c -1-1 --> -2 c ( b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ b^{3, 372}_0 ∧ -p_1116) -> ( b^{3, 373}_2 ∧ b^{3, 373}_1 ∧ -b^{3, 373}_0) c in CNF: c -b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ p_1116 ∨ b^{3, 373}_2 c -b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ p_1116 ∨ b^{3, 373}_1 c -b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ p_1116 ∨ -b^{3, 373}_0 c in DIMACS: -7505 7506 -7507 1116 7508 0 -7505 7506 -7507 1116 7509 0 -7505 7506 -7507 1116 -7510 0 c -2-1 --> break c ( b^{3, 372}_2 ∧ b^{3, 372}_1 ∧ -b^{3, 372}_0 ∧ -p_1116) -> break c in CNF: c -b^{3, 372}_2 ∨ -b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ p_1116 ∨ break c in DIMACS: -7505 -7506 7507 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 372}_2 ∧ -b^{3, 372}_1 ∧ -b^{3, 372}_0 ∧ true) c in CNF: c -b^{3, 372}_2 ∨ b^{3, 372}_1 ∨ b^{3, 372}_0 ∨ false c in DIMACS: -7505 7506 7507 0 c 3 does not represent an automaton state. c -(-b^{3, 372}_2 ∧ b^{3, 372}_1 ∧ b^{3, 372}_0 ∧ true) c in CNF: c b^{3, 372}_2 ∨ -b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ false c in DIMACS: 7505 -7506 -7507 0 c -3 does not represent an automaton state. c -( b^{3, 372}_2 ∧ b^{3, 372}_1 ∧ b^{3, 372}_0 ∧ true) c in CNF: c -b^{3, 372}_2 ∨ -b^{3, 372}_1 ∨ -b^{3, 372}_0 ∨ false c in DIMACS: -7505 -7506 -7507 0 c i = 373 c -2+1 --> -1 c ( b^{3, 373}_2 ∧ b^{3, 373}_1 ∧ -b^{3, 373}_0 ∧ p_1119) -> ( b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ b^{3, 374}_0) c in CNF: c -b^{3, 373}_2 ∨ -b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ -p_1119 ∨ b^{3, 374}_2 c -b^{3, 373}_2 ∨ -b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ -p_1119 ∨ -b^{3, 374}_1 c -b^{3, 373}_2 ∨ -b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ -p_1119 ∨ b^{3, 374}_0 c in DIMACS: -7508 -7509 7510 -1119 7511 0 -7508 -7509 7510 -1119 -7512 0 -7508 -7509 7510 -1119 7513 0 c -1+1 --> 0 c ( b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ b^{3, 373}_0 ∧ p_1119) -> (-b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ -b^{3, 374}_0) c in CNF: c -b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ -p_1119 ∨ -b^{3, 374}_2 c -b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ -p_1119 ∨ -b^{3, 374}_1 c -b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ -p_1119 ∨ -b^{3, 374}_0 c in DIMACS: -7508 7509 -7510 -1119 -7511 0 -7508 7509 -7510 -1119 -7512 0 -7508 7509 -7510 -1119 -7513 0 c 0+1 --> 1 c (-b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ -b^{3, 373}_0 ∧ p_1119) -> (-b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ b^{3, 374}_0) c in CNF: c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ -p_1119 ∨ -b^{3, 374}_2 c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ -p_1119 ∨ -b^{3, 374}_1 c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ -p_1119 ∨ b^{3, 374}_0 c in DIMACS: 7508 7509 7510 -1119 -7511 0 7508 7509 7510 -1119 -7512 0 7508 7509 7510 -1119 7513 0 c 1+1 --> 2 c (-b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ b^{3, 373}_0 ∧ p_1119) -> (-b^{3, 374}_2 ∧ b^{3, 374}_1 ∧ -b^{3, 374}_0) c in CNF: c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ -p_1119 ∨ -b^{3, 374}_2 c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ -p_1119 ∨ b^{3, 374}_1 c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ -p_1119 ∨ -b^{3, 374}_0 c in DIMACS: 7508 7509 -7510 -1119 -7511 0 7508 7509 -7510 -1119 7512 0 7508 7509 -7510 -1119 -7513 0 c 2+1 --> break c (-b^{3, 373}_2 ∧ b^{3, 373}_1 ∧ -b^{3, 373}_0 ∧ p_1119) -> break c in CNF: c b^{3, 373}_2 ∨ -b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ -p_1119 ∨ break c in DIMACS: 7508 -7509 7510 -1119 1162 0 c 2-1 --> 1 c (-b^{3, 373}_2 ∧ b^{3, 373}_1 ∧ -b^{3, 373}_0 ∧ -p_1119) -> (-b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ b^{3, 374}_0) c in CNF: c b^{3, 373}_2 ∨ -b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ p_1119 ∨ -b^{3, 374}_2 c b^{3, 373}_2 ∨ -b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ p_1119 ∨ -b^{3, 374}_1 c b^{3, 373}_2 ∨ -b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ p_1119 ∨ b^{3, 374}_0 c in DIMACS: 7508 -7509 7510 1119 -7511 0 7508 -7509 7510 1119 -7512 0 7508 -7509 7510 1119 7513 0 c 1-1 --> 0 c (-b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ b^{3, 373}_0 ∧ -p_1119) -> (-b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ -b^{3, 374}_0) c in CNF: c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ p_1119 ∨ -b^{3, 374}_2 c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ p_1119 ∨ -b^{3, 374}_1 c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ p_1119 ∨ -b^{3, 374}_0 c in DIMACS: 7508 7509 -7510 1119 -7511 0 7508 7509 -7510 1119 -7512 0 7508 7509 -7510 1119 -7513 0 c 0-1 --> -1 c (-b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ -b^{3, 373}_0 ∧ -p_1119) -> ( b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ b^{3, 374}_0) c in CNF: c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ p_1119 ∨ b^{3, 374}_2 c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ p_1119 ∨ -b^{3, 374}_1 c b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ p_1119 ∨ b^{3, 374}_0 c in DIMACS: 7508 7509 7510 1119 7511 0 7508 7509 7510 1119 -7512 0 7508 7509 7510 1119 7513 0 c -1-1 --> -2 c ( b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ b^{3, 373}_0 ∧ -p_1119) -> ( b^{3, 374}_2 ∧ b^{3, 374}_1 ∧ -b^{3, 374}_0) c in CNF: c -b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ p_1119 ∨ b^{3, 374}_2 c -b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ p_1119 ∨ b^{3, 374}_1 c -b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ p_1119 ∨ -b^{3, 374}_0 c in DIMACS: -7508 7509 -7510 1119 7511 0 -7508 7509 -7510 1119 7512 0 -7508 7509 -7510 1119 -7513 0 c -2-1 --> break c ( b^{3, 373}_2 ∧ b^{3, 373}_1 ∧ -b^{3, 373}_0 ∧ -p_1119) -> break c in CNF: c -b^{3, 373}_2 ∨ -b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ p_1119 ∨ break c in DIMACS: -7508 -7509 7510 1119 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 373}_2 ∧ -b^{3, 373}_1 ∧ -b^{3, 373}_0 ∧ true) c in CNF: c -b^{3, 373}_2 ∨ b^{3, 373}_1 ∨ b^{3, 373}_0 ∨ false c in DIMACS: -7508 7509 7510 0 c 3 does not represent an automaton state. c -(-b^{3, 373}_2 ∧ b^{3, 373}_1 ∧ b^{3, 373}_0 ∧ true) c in CNF: c b^{3, 373}_2 ∨ -b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ false c in DIMACS: 7508 -7509 -7510 0 c -3 does not represent an automaton state. c -( b^{3, 373}_2 ∧ b^{3, 373}_1 ∧ b^{3, 373}_0 ∧ true) c in CNF: c -b^{3, 373}_2 ∨ -b^{3, 373}_1 ∨ -b^{3, 373}_0 ∨ false c in DIMACS: -7508 -7509 -7510 0 c i = 374 c -2+1 --> -1 c ( b^{3, 374}_2 ∧ b^{3, 374}_1 ∧ -b^{3, 374}_0 ∧ p_1122) -> ( b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ b^{3, 375}_0) c in CNF: c -b^{3, 374}_2 ∨ -b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ -p_1122 ∨ b^{3, 375}_2 c -b^{3, 374}_2 ∨ -b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ -p_1122 ∨ -b^{3, 375}_1 c -b^{3, 374}_2 ∨ -b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ -p_1122 ∨ b^{3, 375}_0 c in DIMACS: -7511 -7512 7513 -1122 7514 0 -7511 -7512 7513 -1122 -7515 0 -7511 -7512 7513 -1122 7516 0 c -1+1 --> 0 c ( b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ b^{3, 374}_0 ∧ p_1122) -> (-b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ -b^{3, 375}_0) c in CNF: c -b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ -p_1122 ∨ -b^{3, 375}_2 c -b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ -p_1122 ∨ -b^{3, 375}_1 c -b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ -p_1122 ∨ -b^{3, 375}_0 c in DIMACS: -7511 7512 -7513 -1122 -7514 0 -7511 7512 -7513 -1122 -7515 0 -7511 7512 -7513 -1122 -7516 0 c 0+1 --> 1 c (-b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ -b^{3, 374}_0 ∧ p_1122) -> (-b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ b^{3, 375}_0) c in CNF: c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ -p_1122 ∨ -b^{3, 375}_2 c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ -p_1122 ∨ -b^{3, 375}_1 c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ -p_1122 ∨ b^{3, 375}_0 c in DIMACS: 7511 7512 7513 -1122 -7514 0 7511 7512 7513 -1122 -7515 0 7511 7512 7513 -1122 7516 0 c 1+1 --> 2 c (-b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ b^{3, 374}_0 ∧ p_1122) -> (-b^{3, 375}_2 ∧ b^{3, 375}_1 ∧ -b^{3, 375}_0) c in CNF: c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ -p_1122 ∨ -b^{3, 375}_2 c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ -p_1122 ∨ b^{3, 375}_1 c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ -p_1122 ∨ -b^{3, 375}_0 c in DIMACS: 7511 7512 -7513 -1122 -7514 0 7511 7512 -7513 -1122 7515 0 7511 7512 -7513 -1122 -7516 0 c 2+1 --> break c (-b^{3, 374}_2 ∧ b^{3, 374}_1 ∧ -b^{3, 374}_0 ∧ p_1122) -> break c in CNF: c b^{3, 374}_2 ∨ -b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ -p_1122 ∨ break c in DIMACS: 7511 -7512 7513 -1122 1162 0 c 2-1 --> 1 c (-b^{3, 374}_2 ∧ b^{3, 374}_1 ∧ -b^{3, 374}_0 ∧ -p_1122) -> (-b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ b^{3, 375}_0) c in CNF: c b^{3, 374}_2 ∨ -b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ p_1122 ∨ -b^{3, 375}_2 c b^{3, 374}_2 ∨ -b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ p_1122 ∨ -b^{3, 375}_1 c b^{3, 374}_2 ∨ -b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ p_1122 ∨ b^{3, 375}_0 c in DIMACS: 7511 -7512 7513 1122 -7514 0 7511 -7512 7513 1122 -7515 0 7511 -7512 7513 1122 7516 0 c 1-1 --> 0 c (-b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ b^{3, 374}_0 ∧ -p_1122) -> (-b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ -b^{3, 375}_0) c in CNF: c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ p_1122 ∨ -b^{3, 375}_2 c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ p_1122 ∨ -b^{3, 375}_1 c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ p_1122 ∨ -b^{3, 375}_0 c in DIMACS: 7511 7512 -7513 1122 -7514 0 7511 7512 -7513 1122 -7515 0 7511 7512 -7513 1122 -7516 0 c 0-1 --> -1 c (-b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ -b^{3, 374}_0 ∧ -p_1122) -> ( b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ b^{3, 375}_0) c in CNF: c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ p_1122 ∨ b^{3, 375}_2 c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ p_1122 ∨ -b^{3, 375}_1 c b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ p_1122 ∨ b^{3, 375}_0 c in DIMACS: 7511 7512 7513 1122 7514 0 7511 7512 7513 1122 -7515 0 7511 7512 7513 1122 7516 0 c -1-1 --> -2 c ( b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ b^{3, 374}_0 ∧ -p_1122) -> ( b^{3, 375}_2 ∧ b^{3, 375}_1 ∧ -b^{3, 375}_0) c in CNF: c -b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ p_1122 ∨ b^{3, 375}_2 c -b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ p_1122 ∨ b^{3, 375}_1 c -b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ p_1122 ∨ -b^{3, 375}_0 c in DIMACS: -7511 7512 -7513 1122 7514 0 -7511 7512 -7513 1122 7515 0 -7511 7512 -7513 1122 -7516 0 c -2-1 --> break c ( b^{3, 374}_2 ∧ b^{3, 374}_1 ∧ -b^{3, 374}_0 ∧ -p_1122) -> break c in CNF: c -b^{3, 374}_2 ∨ -b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ p_1122 ∨ break c in DIMACS: -7511 -7512 7513 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 374}_2 ∧ -b^{3, 374}_1 ∧ -b^{3, 374}_0 ∧ true) c in CNF: c -b^{3, 374}_2 ∨ b^{3, 374}_1 ∨ b^{3, 374}_0 ∨ false c in DIMACS: -7511 7512 7513 0 c 3 does not represent an automaton state. c -(-b^{3, 374}_2 ∧ b^{3, 374}_1 ∧ b^{3, 374}_0 ∧ true) c in CNF: c b^{3, 374}_2 ∨ -b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ false c in DIMACS: 7511 -7512 -7513 0 c -3 does not represent an automaton state. c -( b^{3, 374}_2 ∧ b^{3, 374}_1 ∧ b^{3, 374}_0 ∧ true) c in CNF: c -b^{3, 374}_2 ∨ -b^{3, 374}_1 ∨ -b^{3, 374}_0 ∨ false c in DIMACS: -7511 -7512 -7513 0 c i = 375 c -2+1 --> -1 c ( b^{3, 375}_2 ∧ b^{3, 375}_1 ∧ -b^{3, 375}_0 ∧ p_1125) -> ( b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ b^{3, 376}_0) c in CNF: c -b^{3, 375}_2 ∨ -b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ -p_1125 ∨ b^{3, 376}_2 c -b^{3, 375}_2 ∨ -b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ -p_1125 ∨ -b^{3, 376}_1 c -b^{3, 375}_2 ∨ -b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ -p_1125 ∨ b^{3, 376}_0 c in DIMACS: -7514 -7515 7516 -1125 7517 0 -7514 -7515 7516 -1125 -7518 0 -7514 -7515 7516 -1125 7519 0 c -1+1 --> 0 c ( b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ b^{3, 375}_0 ∧ p_1125) -> (-b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ -b^{3, 376}_0) c in CNF: c -b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ -p_1125 ∨ -b^{3, 376}_2 c -b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ -p_1125 ∨ -b^{3, 376}_1 c -b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ -p_1125 ∨ -b^{3, 376}_0 c in DIMACS: -7514 7515 -7516 -1125 -7517 0 -7514 7515 -7516 -1125 -7518 0 -7514 7515 -7516 -1125 -7519 0 c 0+1 --> 1 c (-b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ -b^{3, 375}_0 ∧ p_1125) -> (-b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ b^{3, 376}_0) c in CNF: c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ -p_1125 ∨ -b^{3, 376}_2 c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ -p_1125 ∨ -b^{3, 376}_1 c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ -p_1125 ∨ b^{3, 376}_0 c in DIMACS: 7514 7515 7516 -1125 -7517 0 7514 7515 7516 -1125 -7518 0 7514 7515 7516 -1125 7519 0 c 1+1 --> 2 c (-b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ b^{3, 375}_0 ∧ p_1125) -> (-b^{3, 376}_2 ∧ b^{3, 376}_1 ∧ -b^{3, 376}_0) c in CNF: c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ -p_1125 ∨ -b^{3, 376}_2 c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ -p_1125 ∨ b^{3, 376}_1 c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ -p_1125 ∨ -b^{3, 376}_0 c in DIMACS: 7514 7515 -7516 -1125 -7517 0 7514 7515 -7516 -1125 7518 0 7514 7515 -7516 -1125 -7519 0 c 2+1 --> break c (-b^{3, 375}_2 ∧ b^{3, 375}_1 ∧ -b^{3, 375}_0 ∧ p_1125) -> break c in CNF: c b^{3, 375}_2 ∨ -b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ -p_1125 ∨ break c in DIMACS: 7514 -7515 7516 -1125 1162 0 c 2-1 --> 1 c (-b^{3, 375}_2 ∧ b^{3, 375}_1 ∧ -b^{3, 375}_0 ∧ -p_1125) -> (-b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ b^{3, 376}_0) c in CNF: c b^{3, 375}_2 ∨ -b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ p_1125 ∨ -b^{3, 376}_2 c b^{3, 375}_2 ∨ -b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ p_1125 ∨ -b^{3, 376}_1 c b^{3, 375}_2 ∨ -b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ p_1125 ∨ b^{3, 376}_0 c in DIMACS: 7514 -7515 7516 1125 -7517 0 7514 -7515 7516 1125 -7518 0 7514 -7515 7516 1125 7519 0 c 1-1 --> 0 c (-b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ b^{3, 375}_0 ∧ -p_1125) -> (-b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ -b^{3, 376}_0) c in CNF: c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ p_1125 ∨ -b^{3, 376}_2 c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ p_1125 ∨ -b^{3, 376}_1 c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ p_1125 ∨ -b^{3, 376}_0 c in DIMACS: 7514 7515 -7516 1125 -7517 0 7514 7515 -7516 1125 -7518 0 7514 7515 -7516 1125 -7519 0 c 0-1 --> -1 c (-b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ -b^{3, 375}_0 ∧ -p_1125) -> ( b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ b^{3, 376}_0) c in CNF: c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ p_1125 ∨ b^{3, 376}_2 c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ p_1125 ∨ -b^{3, 376}_1 c b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ p_1125 ∨ b^{3, 376}_0 c in DIMACS: 7514 7515 7516 1125 7517 0 7514 7515 7516 1125 -7518 0 7514 7515 7516 1125 7519 0 c -1-1 --> -2 c ( b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ b^{3, 375}_0 ∧ -p_1125) -> ( b^{3, 376}_2 ∧ b^{3, 376}_1 ∧ -b^{3, 376}_0) c in CNF: c -b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ p_1125 ∨ b^{3, 376}_2 c -b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ p_1125 ∨ b^{3, 376}_1 c -b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ p_1125 ∨ -b^{3, 376}_0 c in DIMACS: -7514 7515 -7516 1125 7517 0 -7514 7515 -7516 1125 7518 0 -7514 7515 -7516 1125 -7519 0 c -2-1 --> break c ( b^{3, 375}_2 ∧ b^{3, 375}_1 ∧ -b^{3, 375}_0 ∧ -p_1125) -> break c in CNF: c -b^{3, 375}_2 ∨ -b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ p_1125 ∨ break c in DIMACS: -7514 -7515 7516 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 375}_2 ∧ -b^{3, 375}_1 ∧ -b^{3, 375}_0 ∧ true) c in CNF: c -b^{3, 375}_2 ∨ b^{3, 375}_1 ∨ b^{3, 375}_0 ∨ false c in DIMACS: -7514 7515 7516 0 c 3 does not represent an automaton state. c -(-b^{3, 375}_2 ∧ b^{3, 375}_1 ∧ b^{3, 375}_0 ∧ true) c in CNF: c b^{3, 375}_2 ∨ -b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ false c in DIMACS: 7514 -7515 -7516 0 c -3 does not represent an automaton state. c -( b^{3, 375}_2 ∧ b^{3, 375}_1 ∧ b^{3, 375}_0 ∧ true) c in CNF: c -b^{3, 375}_2 ∨ -b^{3, 375}_1 ∨ -b^{3, 375}_0 ∨ false c in DIMACS: -7514 -7515 -7516 0 c i = 376 c -2+1 --> -1 c ( b^{3, 376}_2 ∧ b^{3, 376}_1 ∧ -b^{3, 376}_0 ∧ p_1128) -> ( b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ b^{3, 377}_0) c in CNF: c -b^{3, 376}_2 ∨ -b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ -p_1128 ∨ b^{3, 377}_2 c -b^{3, 376}_2 ∨ -b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ -p_1128 ∨ -b^{3, 377}_1 c -b^{3, 376}_2 ∨ -b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ -p_1128 ∨ b^{3, 377}_0 c in DIMACS: -7517 -7518 7519 -1128 7520 0 -7517 -7518 7519 -1128 -7521 0 -7517 -7518 7519 -1128 7522 0 c -1+1 --> 0 c ( b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ b^{3, 376}_0 ∧ p_1128) -> (-b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ -b^{3, 377}_0) c in CNF: c -b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ -p_1128 ∨ -b^{3, 377}_2 c -b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ -p_1128 ∨ -b^{3, 377}_1 c -b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ -p_1128 ∨ -b^{3, 377}_0 c in DIMACS: -7517 7518 -7519 -1128 -7520 0 -7517 7518 -7519 -1128 -7521 0 -7517 7518 -7519 -1128 -7522 0 c 0+1 --> 1 c (-b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ -b^{3, 376}_0 ∧ p_1128) -> (-b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ b^{3, 377}_0) c in CNF: c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ -p_1128 ∨ -b^{3, 377}_2 c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ -p_1128 ∨ -b^{3, 377}_1 c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ -p_1128 ∨ b^{3, 377}_0 c in DIMACS: 7517 7518 7519 -1128 -7520 0 7517 7518 7519 -1128 -7521 0 7517 7518 7519 -1128 7522 0 c 1+1 --> 2 c (-b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ b^{3, 376}_0 ∧ p_1128) -> (-b^{3, 377}_2 ∧ b^{3, 377}_1 ∧ -b^{3, 377}_0) c in CNF: c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ -p_1128 ∨ -b^{3, 377}_2 c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ -p_1128 ∨ b^{3, 377}_1 c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ -p_1128 ∨ -b^{3, 377}_0 c in DIMACS: 7517 7518 -7519 -1128 -7520 0 7517 7518 -7519 -1128 7521 0 7517 7518 -7519 -1128 -7522 0 c 2+1 --> break c (-b^{3, 376}_2 ∧ b^{3, 376}_1 ∧ -b^{3, 376}_0 ∧ p_1128) -> break c in CNF: c b^{3, 376}_2 ∨ -b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ -p_1128 ∨ break c in DIMACS: 7517 -7518 7519 -1128 1162 0 c 2-1 --> 1 c (-b^{3, 376}_2 ∧ b^{3, 376}_1 ∧ -b^{3, 376}_0 ∧ -p_1128) -> (-b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ b^{3, 377}_0) c in CNF: c b^{3, 376}_2 ∨ -b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ p_1128 ∨ -b^{3, 377}_2 c b^{3, 376}_2 ∨ -b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ p_1128 ∨ -b^{3, 377}_1 c b^{3, 376}_2 ∨ -b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ p_1128 ∨ b^{3, 377}_0 c in DIMACS: 7517 -7518 7519 1128 -7520 0 7517 -7518 7519 1128 -7521 0 7517 -7518 7519 1128 7522 0 c 1-1 --> 0 c (-b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ b^{3, 376}_0 ∧ -p_1128) -> (-b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ -b^{3, 377}_0) c in CNF: c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ p_1128 ∨ -b^{3, 377}_2 c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ p_1128 ∨ -b^{3, 377}_1 c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ p_1128 ∨ -b^{3, 377}_0 c in DIMACS: 7517 7518 -7519 1128 -7520 0 7517 7518 -7519 1128 -7521 0 7517 7518 -7519 1128 -7522 0 c 0-1 --> -1 c (-b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ -b^{3, 376}_0 ∧ -p_1128) -> ( b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ b^{3, 377}_0) c in CNF: c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ p_1128 ∨ b^{3, 377}_2 c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ p_1128 ∨ -b^{3, 377}_1 c b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ p_1128 ∨ b^{3, 377}_0 c in DIMACS: 7517 7518 7519 1128 7520 0 7517 7518 7519 1128 -7521 0 7517 7518 7519 1128 7522 0 c -1-1 --> -2 c ( b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ b^{3, 376}_0 ∧ -p_1128) -> ( b^{3, 377}_2 ∧ b^{3, 377}_1 ∧ -b^{3, 377}_0) c in CNF: c -b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ p_1128 ∨ b^{3, 377}_2 c -b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ p_1128 ∨ b^{3, 377}_1 c -b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ p_1128 ∨ -b^{3, 377}_0 c in DIMACS: -7517 7518 -7519 1128 7520 0 -7517 7518 -7519 1128 7521 0 -7517 7518 -7519 1128 -7522 0 c -2-1 --> break c ( b^{3, 376}_2 ∧ b^{3, 376}_1 ∧ -b^{3, 376}_0 ∧ -p_1128) -> break c in CNF: c -b^{3, 376}_2 ∨ -b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ p_1128 ∨ break c in DIMACS: -7517 -7518 7519 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 376}_2 ∧ -b^{3, 376}_1 ∧ -b^{3, 376}_0 ∧ true) c in CNF: c -b^{3, 376}_2 ∨ b^{3, 376}_1 ∨ b^{3, 376}_0 ∨ false c in DIMACS: -7517 7518 7519 0 c 3 does not represent an automaton state. c -(-b^{3, 376}_2 ∧ b^{3, 376}_1 ∧ b^{3, 376}_0 ∧ true) c in CNF: c b^{3, 376}_2 ∨ -b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ false c in DIMACS: 7517 -7518 -7519 0 c -3 does not represent an automaton state. c -( b^{3, 376}_2 ∧ b^{3, 376}_1 ∧ b^{3, 376}_0 ∧ true) c in CNF: c -b^{3, 376}_2 ∨ -b^{3, 376}_1 ∨ -b^{3, 376}_0 ∨ false c in DIMACS: -7517 -7518 -7519 0 c i = 377 c -2+1 --> -1 c ( b^{3, 377}_2 ∧ b^{3, 377}_1 ∧ -b^{3, 377}_0 ∧ p_1131) -> ( b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ b^{3, 378}_0) c in CNF: c -b^{3, 377}_2 ∨ -b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ -p_1131 ∨ b^{3, 378}_2 c -b^{3, 377}_2 ∨ -b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ -p_1131 ∨ -b^{3, 378}_1 c -b^{3, 377}_2 ∨ -b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ -p_1131 ∨ b^{3, 378}_0 c in DIMACS: -7520 -7521 7522 -1131 7523 0 -7520 -7521 7522 -1131 -7524 0 -7520 -7521 7522 -1131 7525 0 c -1+1 --> 0 c ( b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ b^{3, 377}_0 ∧ p_1131) -> (-b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ -b^{3, 378}_0) c in CNF: c -b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ -p_1131 ∨ -b^{3, 378}_2 c -b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ -p_1131 ∨ -b^{3, 378}_1 c -b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ -p_1131 ∨ -b^{3, 378}_0 c in DIMACS: -7520 7521 -7522 -1131 -7523 0 -7520 7521 -7522 -1131 -7524 0 -7520 7521 -7522 -1131 -7525 0 c 0+1 --> 1 c (-b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ -b^{3, 377}_0 ∧ p_1131) -> (-b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ b^{3, 378}_0) c in CNF: c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ -p_1131 ∨ -b^{3, 378}_2 c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ -p_1131 ∨ -b^{3, 378}_1 c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ -p_1131 ∨ b^{3, 378}_0 c in DIMACS: 7520 7521 7522 -1131 -7523 0 7520 7521 7522 -1131 -7524 0 7520 7521 7522 -1131 7525 0 c 1+1 --> 2 c (-b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ b^{3, 377}_0 ∧ p_1131) -> (-b^{3, 378}_2 ∧ b^{3, 378}_1 ∧ -b^{3, 378}_0) c in CNF: c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ -p_1131 ∨ -b^{3, 378}_2 c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ -p_1131 ∨ b^{3, 378}_1 c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ -p_1131 ∨ -b^{3, 378}_0 c in DIMACS: 7520 7521 -7522 -1131 -7523 0 7520 7521 -7522 -1131 7524 0 7520 7521 -7522 -1131 -7525 0 c 2+1 --> break c (-b^{3, 377}_2 ∧ b^{3, 377}_1 ∧ -b^{3, 377}_0 ∧ p_1131) -> break c in CNF: c b^{3, 377}_2 ∨ -b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ -p_1131 ∨ break c in DIMACS: 7520 -7521 7522 -1131 1162 0 c 2-1 --> 1 c (-b^{3, 377}_2 ∧ b^{3, 377}_1 ∧ -b^{3, 377}_0 ∧ -p_1131) -> (-b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ b^{3, 378}_0) c in CNF: c b^{3, 377}_2 ∨ -b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ p_1131 ∨ -b^{3, 378}_2 c b^{3, 377}_2 ∨ -b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ p_1131 ∨ -b^{3, 378}_1 c b^{3, 377}_2 ∨ -b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ p_1131 ∨ b^{3, 378}_0 c in DIMACS: 7520 -7521 7522 1131 -7523 0 7520 -7521 7522 1131 -7524 0 7520 -7521 7522 1131 7525 0 c 1-1 --> 0 c (-b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ b^{3, 377}_0 ∧ -p_1131) -> (-b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ -b^{3, 378}_0) c in CNF: c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ p_1131 ∨ -b^{3, 378}_2 c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ p_1131 ∨ -b^{3, 378}_1 c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ p_1131 ∨ -b^{3, 378}_0 c in DIMACS: 7520 7521 -7522 1131 -7523 0 7520 7521 -7522 1131 -7524 0 7520 7521 -7522 1131 -7525 0 c 0-1 --> -1 c (-b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ -b^{3, 377}_0 ∧ -p_1131) -> ( b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ b^{3, 378}_0) c in CNF: c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ p_1131 ∨ b^{3, 378}_2 c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ p_1131 ∨ -b^{3, 378}_1 c b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ p_1131 ∨ b^{3, 378}_0 c in DIMACS: 7520 7521 7522 1131 7523 0 7520 7521 7522 1131 -7524 0 7520 7521 7522 1131 7525 0 c -1-1 --> -2 c ( b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ b^{3, 377}_0 ∧ -p_1131) -> ( b^{3, 378}_2 ∧ b^{3, 378}_1 ∧ -b^{3, 378}_0) c in CNF: c -b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ p_1131 ∨ b^{3, 378}_2 c -b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ p_1131 ∨ b^{3, 378}_1 c -b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ p_1131 ∨ -b^{3, 378}_0 c in DIMACS: -7520 7521 -7522 1131 7523 0 -7520 7521 -7522 1131 7524 0 -7520 7521 -7522 1131 -7525 0 c -2-1 --> break c ( b^{3, 377}_2 ∧ b^{3, 377}_1 ∧ -b^{3, 377}_0 ∧ -p_1131) -> break c in CNF: c -b^{3, 377}_2 ∨ -b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ p_1131 ∨ break c in DIMACS: -7520 -7521 7522 1131 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 377}_2 ∧ -b^{3, 377}_1 ∧ -b^{3, 377}_0 ∧ true) c in CNF: c -b^{3, 377}_2 ∨ b^{3, 377}_1 ∨ b^{3, 377}_0 ∨ false c in DIMACS: -7520 7521 7522 0 c 3 does not represent an automaton state. c -(-b^{3, 377}_2 ∧ b^{3, 377}_1 ∧ b^{3, 377}_0 ∧ true) c in CNF: c b^{3, 377}_2 ∨ -b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ false c in DIMACS: 7520 -7521 -7522 0 c -3 does not represent an automaton state. c -( b^{3, 377}_2 ∧ b^{3, 377}_1 ∧ b^{3, 377}_0 ∧ true) c in CNF: c -b^{3, 377}_2 ∨ -b^{3, 377}_1 ∨ -b^{3, 377}_0 ∨ false c in DIMACS: -7520 -7521 -7522 0 c i = 378 c -2+1 --> -1 c ( b^{3, 378}_2 ∧ b^{3, 378}_1 ∧ -b^{3, 378}_0 ∧ p_1134) -> ( b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ b^{3, 379}_0) c in CNF: c -b^{3, 378}_2 ∨ -b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ -p_1134 ∨ b^{3, 379}_2 c -b^{3, 378}_2 ∨ -b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ -p_1134 ∨ -b^{3, 379}_1 c -b^{3, 378}_2 ∨ -b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ -p_1134 ∨ b^{3, 379}_0 c in DIMACS: -7523 -7524 7525 -1134 7526 0 -7523 -7524 7525 -1134 -7527 0 -7523 -7524 7525 -1134 7528 0 c -1+1 --> 0 c ( b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ b^{3, 378}_0 ∧ p_1134) -> (-b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ -b^{3, 379}_0) c in CNF: c -b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ -p_1134 ∨ -b^{3, 379}_2 c -b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ -p_1134 ∨ -b^{3, 379}_1 c -b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ -p_1134 ∨ -b^{3, 379}_0 c in DIMACS: -7523 7524 -7525 -1134 -7526 0 -7523 7524 -7525 -1134 -7527 0 -7523 7524 -7525 -1134 -7528 0 c 0+1 --> 1 c (-b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ -b^{3, 378}_0 ∧ p_1134) -> (-b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ b^{3, 379}_0) c in CNF: c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ -p_1134 ∨ -b^{3, 379}_2 c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ -p_1134 ∨ -b^{3, 379}_1 c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ -p_1134 ∨ b^{3, 379}_0 c in DIMACS: 7523 7524 7525 -1134 -7526 0 7523 7524 7525 -1134 -7527 0 7523 7524 7525 -1134 7528 0 c 1+1 --> 2 c (-b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ b^{3, 378}_0 ∧ p_1134) -> (-b^{3, 379}_2 ∧ b^{3, 379}_1 ∧ -b^{3, 379}_0) c in CNF: c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ -p_1134 ∨ -b^{3, 379}_2 c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ -p_1134 ∨ b^{3, 379}_1 c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ -p_1134 ∨ -b^{3, 379}_0 c in DIMACS: 7523 7524 -7525 -1134 -7526 0 7523 7524 -7525 -1134 7527 0 7523 7524 -7525 -1134 -7528 0 c 2+1 --> break c (-b^{3, 378}_2 ∧ b^{3, 378}_1 ∧ -b^{3, 378}_0 ∧ p_1134) -> break c in CNF: c b^{3, 378}_2 ∨ -b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ -p_1134 ∨ break c in DIMACS: 7523 -7524 7525 -1134 1162 0 c 2-1 --> 1 c (-b^{3, 378}_2 ∧ b^{3, 378}_1 ∧ -b^{3, 378}_0 ∧ -p_1134) -> (-b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ b^{3, 379}_0) c in CNF: c b^{3, 378}_2 ∨ -b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ p_1134 ∨ -b^{3, 379}_2 c b^{3, 378}_2 ∨ -b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ p_1134 ∨ -b^{3, 379}_1 c b^{3, 378}_2 ∨ -b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ p_1134 ∨ b^{3, 379}_0 c in DIMACS: 7523 -7524 7525 1134 -7526 0 7523 -7524 7525 1134 -7527 0 7523 -7524 7525 1134 7528 0 c 1-1 --> 0 c (-b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ b^{3, 378}_0 ∧ -p_1134) -> (-b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ -b^{3, 379}_0) c in CNF: c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ p_1134 ∨ -b^{3, 379}_2 c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ p_1134 ∨ -b^{3, 379}_1 c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ p_1134 ∨ -b^{3, 379}_0 c in DIMACS: 7523 7524 -7525 1134 -7526 0 7523 7524 -7525 1134 -7527 0 7523 7524 -7525 1134 -7528 0 c 0-1 --> -1 c (-b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ -b^{3, 378}_0 ∧ -p_1134) -> ( b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ b^{3, 379}_0) c in CNF: c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ p_1134 ∨ b^{3, 379}_2 c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ p_1134 ∨ -b^{3, 379}_1 c b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ p_1134 ∨ b^{3, 379}_0 c in DIMACS: 7523 7524 7525 1134 7526 0 7523 7524 7525 1134 -7527 0 7523 7524 7525 1134 7528 0 c -1-1 --> -2 c ( b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ b^{3, 378}_0 ∧ -p_1134) -> ( b^{3, 379}_2 ∧ b^{3, 379}_1 ∧ -b^{3, 379}_0) c in CNF: c -b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ p_1134 ∨ b^{3, 379}_2 c -b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ p_1134 ∨ b^{3, 379}_1 c -b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ p_1134 ∨ -b^{3, 379}_0 c in DIMACS: -7523 7524 -7525 1134 7526 0 -7523 7524 -7525 1134 7527 0 -7523 7524 -7525 1134 -7528 0 c -2-1 --> break c ( b^{3, 378}_2 ∧ b^{3, 378}_1 ∧ -b^{3, 378}_0 ∧ -p_1134) -> break c in CNF: c -b^{3, 378}_2 ∨ -b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ p_1134 ∨ break c in DIMACS: -7523 -7524 7525 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 378}_2 ∧ -b^{3, 378}_1 ∧ -b^{3, 378}_0 ∧ true) c in CNF: c -b^{3, 378}_2 ∨ b^{3, 378}_1 ∨ b^{3, 378}_0 ∨ false c in DIMACS: -7523 7524 7525 0 c 3 does not represent an automaton state. c -(-b^{3, 378}_2 ∧ b^{3, 378}_1 ∧ b^{3, 378}_0 ∧ true) c in CNF: c b^{3, 378}_2 ∨ -b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ false c in DIMACS: 7523 -7524 -7525 0 c -3 does not represent an automaton state. c -( b^{3, 378}_2 ∧ b^{3, 378}_1 ∧ b^{3, 378}_0 ∧ true) c in CNF: c -b^{3, 378}_2 ∨ -b^{3, 378}_1 ∨ -b^{3, 378}_0 ∨ false c in DIMACS: -7523 -7524 -7525 0 c i = 379 c -2+1 --> -1 c ( b^{3, 379}_2 ∧ b^{3, 379}_1 ∧ -b^{3, 379}_0 ∧ p_1137) -> ( b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ b^{3, 380}_0) c in CNF: c -b^{3, 379}_2 ∨ -b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ -p_1137 ∨ b^{3, 380}_2 c -b^{3, 379}_2 ∨ -b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ -p_1137 ∨ -b^{3, 380}_1 c -b^{3, 379}_2 ∨ -b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ -p_1137 ∨ b^{3, 380}_0 c in DIMACS: -7526 -7527 7528 -1137 7529 0 -7526 -7527 7528 -1137 -7530 0 -7526 -7527 7528 -1137 7531 0 c -1+1 --> 0 c ( b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ b^{3, 379}_0 ∧ p_1137) -> (-b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ -b^{3, 380}_0) c in CNF: c -b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ -p_1137 ∨ -b^{3, 380}_2 c -b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ -p_1137 ∨ -b^{3, 380}_1 c -b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ -p_1137 ∨ -b^{3, 380}_0 c in DIMACS: -7526 7527 -7528 -1137 -7529 0 -7526 7527 -7528 -1137 -7530 0 -7526 7527 -7528 -1137 -7531 0 c 0+1 --> 1 c (-b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ -b^{3, 379}_0 ∧ p_1137) -> (-b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ b^{3, 380}_0) c in CNF: c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ -p_1137 ∨ -b^{3, 380}_2 c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ -p_1137 ∨ -b^{3, 380}_1 c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ -p_1137 ∨ b^{3, 380}_0 c in DIMACS: 7526 7527 7528 -1137 -7529 0 7526 7527 7528 -1137 -7530 0 7526 7527 7528 -1137 7531 0 c 1+1 --> 2 c (-b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ b^{3, 379}_0 ∧ p_1137) -> (-b^{3, 380}_2 ∧ b^{3, 380}_1 ∧ -b^{3, 380}_0) c in CNF: c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ -p_1137 ∨ -b^{3, 380}_2 c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ -p_1137 ∨ b^{3, 380}_1 c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ -p_1137 ∨ -b^{3, 380}_0 c in DIMACS: 7526 7527 -7528 -1137 -7529 0 7526 7527 -7528 -1137 7530 0 7526 7527 -7528 -1137 -7531 0 c 2+1 --> break c (-b^{3, 379}_2 ∧ b^{3, 379}_1 ∧ -b^{3, 379}_0 ∧ p_1137) -> break c in CNF: c b^{3, 379}_2 ∨ -b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ -p_1137 ∨ break c in DIMACS: 7526 -7527 7528 -1137 1162 0 c 2-1 --> 1 c (-b^{3, 379}_2 ∧ b^{3, 379}_1 ∧ -b^{3, 379}_0 ∧ -p_1137) -> (-b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ b^{3, 380}_0) c in CNF: c b^{3, 379}_2 ∨ -b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ p_1137 ∨ -b^{3, 380}_2 c b^{3, 379}_2 ∨ -b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ p_1137 ∨ -b^{3, 380}_1 c b^{3, 379}_2 ∨ -b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ p_1137 ∨ b^{3, 380}_0 c in DIMACS: 7526 -7527 7528 1137 -7529 0 7526 -7527 7528 1137 -7530 0 7526 -7527 7528 1137 7531 0 c 1-1 --> 0 c (-b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ b^{3, 379}_0 ∧ -p_1137) -> (-b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ -b^{3, 380}_0) c in CNF: c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ p_1137 ∨ -b^{3, 380}_2 c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ p_1137 ∨ -b^{3, 380}_1 c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ p_1137 ∨ -b^{3, 380}_0 c in DIMACS: 7526 7527 -7528 1137 -7529 0 7526 7527 -7528 1137 -7530 0 7526 7527 -7528 1137 -7531 0 c 0-1 --> -1 c (-b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ -b^{3, 379}_0 ∧ -p_1137) -> ( b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ b^{3, 380}_0) c in CNF: c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ p_1137 ∨ b^{3, 380}_2 c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ p_1137 ∨ -b^{3, 380}_1 c b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ p_1137 ∨ b^{3, 380}_0 c in DIMACS: 7526 7527 7528 1137 7529 0 7526 7527 7528 1137 -7530 0 7526 7527 7528 1137 7531 0 c -1-1 --> -2 c ( b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ b^{3, 379}_0 ∧ -p_1137) -> ( b^{3, 380}_2 ∧ b^{3, 380}_1 ∧ -b^{3, 380}_0) c in CNF: c -b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ p_1137 ∨ b^{3, 380}_2 c -b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ p_1137 ∨ b^{3, 380}_1 c -b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ p_1137 ∨ -b^{3, 380}_0 c in DIMACS: -7526 7527 -7528 1137 7529 0 -7526 7527 -7528 1137 7530 0 -7526 7527 -7528 1137 -7531 0 c -2-1 --> break c ( b^{3, 379}_2 ∧ b^{3, 379}_1 ∧ -b^{3, 379}_0 ∧ -p_1137) -> break c in CNF: c -b^{3, 379}_2 ∨ -b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ p_1137 ∨ break c in DIMACS: -7526 -7527 7528 1137 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 379}_2 ∧ -b^{3, 379}_1 ∧ -b^{3, 379}_0 ∧ true) c in CNF: c -b^{3, 379}_2 ∨ b^{3, 379}_1 ∨ b^{3, 379}_0 ∨ false c in DIMACS: -7526 7527 7528 0 c 3 does not represent an automaton state. c -(-b^{3, 379}_2 ∧ b^{3, 379}_1 ∧ b^{3, 379}_0 ∧ true) c in CNF: c b^{3, 379}_2 ∨ -b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ false c in DIMACS: 7526 -7527 -7528 0 c -3 does not represent an automaton state. c -( b^{3, 379}_2 ∧ b^{3, 379}_1 ∧ b^{3, 379}_0 ∧ true) c in CNF: c -b^{3, 379}_2 ∨ -b^{3, 379}_1 ∨ -b^{3, 379}_0 ∨ false c in DIMACS: -7526 -7527 -7528 0 c i = 380 c -2+1 --> -1 c ( b^{3, 380}_2 ∧ b^{3, 380}_1 ∧ -b^{3, 380}_0 ∧ p_1140) -> ( b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ b^{3, 381}_0) c in CNF: c -b^{3, 380}_2 ∨ -b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ -p_1140 ∨ b^{3, 381}_2 c -b^{3, 380}_2 ∨ -b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ -p_1140 ∨ -b^{3, 381}_1 c -b^{3, 380}_2 ∨ -b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ -p_1140 ∨ b^{3, 381}_0 c in DIMACS: -7529 -7530 7531 -1140 7532 0 -7529 -7530 7531 -1140 -7533 0 -7529 -7530 7531 -1140 7534 0 c -1+1 --> 0 c ( b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ b^{3, 380}_0 ∧ p_1140) -> (-b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ -b^{3, 381}_0) c in CNF: c -b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ -p_1140 ∨ -b^{3, 381}_2 c -b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ -p_1140 ∨ -b^{3, 381}_1 c -b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ -p_1140 ∨ -b^{3, 381}_0 c in DIMACS: -7529 7530 -7531 -1140 -7532 0 -7529 7530 -7531 -1140 -7533 0 -7529 7530 -7531 -1140 -7534 0 c 0+1 --> 1 c (-b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ -b^{3, 380}_0 ∧ p_1140) -> (-b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ b^{3, 381}_0) c in CNF: c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ -p_1140 ∨ -b^{3, 381}_2 c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ -p_1140 ∨ -b^{3, 381}_1 c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ -p_1140 ∨ b^{3, 381}_0 c in DIMACS: 7529 7530 7531 -1140 -7532 0 7529 7530 7531 -1140 -7533 0 7529 7530 7531 -1140 7534 0 c 1+1 --> 2 c (-b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ b^{3, 380}_0 ∧ p_1140) -> (-b^{3, 381}_2 ∧ b^{3, 381}_1 ∧ -b^{3, 381}_0) c in CNF: c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ -p_1140 ∨ -b^{3, 381}_2 c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ -p_1140 ∨ b^{3, 381}_1 c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ -p_1140 ∨ -b^{3, 381}_0 c in DIMACS: 7529 7530 -7531 -1140 -7532 0 7529 7530 -7531 -1140 7533 0 7529 7530 -7531 -1140 -7534 0 c 2+1 --> break c (-b^{3, 380}_2 ∧ b^{3, 380}_1 ∧ -b^{3, 380}_0 ∧ p_1140) -> break c in CNF: c b^{3, 380}_2 ∨ -b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ -p_1140 ∨ break c in DIMACS: 7529 -7530 7531 -1140 1162 0 c 2-1 --> 1 c (-b^{3, 380}_2 ∧ b^{3, 380}_1 ∧ -b^{3, 380}_0 ∧ -p_1140) -> (-b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ b^{3, 381}_0) c in CNF: c b^{3, 380}_2 ∨ -b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ p_1140 ∨ -b^{3, 381}_2 c b^{3, 380}_2 ∨ -b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ p_1140 ∨ -b^{3, 381}_1 c b^{3, 380}_2 ∨ -b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ p_1140 ∨ b^{3, 381}_0 c in DIMACS: 7529 -7530 7531 1140 -7532 0 7529 -7530 7531 1140 -7533 0 7529 -7530 7531 1140 7534 0 c 1-1 --> 0 c (-b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ b^{3, 380}_0 ∧ -p_1140) -> (-b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ -b^{3, 381}_0) c in CNF: c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ p_1140 ∨ -b^{3, 381}_2 c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ p_1140 ∨ -b^{3, 381}_1 c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ p_1140 ∨ -b^{3, 381}_0 c in DIMACS: 7529 7530 -7531 1140 -7532 0 7529 7530 -7531 1140 -7533 0 7529 7530 -7531 1140 -7534 0 c 0-1 --> -1 c (-b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ -b^{3, 380}_0 ∧ -p_1140) -> ( b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ b^{3, 381}_0) c in CNF: c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ p_1140 ∨ b^{3, 381}_2 c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ p_1140 ∨ -b^{3, 381}_1 c b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ p_1140 ∨ b^{3, 381}_0 c in DIMACS: 7529 7530 7531 1140 7532 0 7529 7530 7531 1140 -7533 0 7529 7530 7531 1140 7534 0 c -1-1 --> -2 c ( b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ b^{3, 380}_0 ∧ -p_1140) -> ( b^{3, 381}_2 ∧ b^{3, 381}_1 ∧ -b^{3, 381}_0) c in CNF: c -b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ p_1140 ∨ b^{3, 381}_2 c -b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ p_1140 ∨ b^{3, 381}_1 c -b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ p_1140 ∨ -b^{3, 381}_0 c in DIMACS: -7529 7530 -7531 1140 7532 0 -7529 7530 -7531 1140 7533 0 -7529 7530 -7531 1140 -7534 0 c -2-1 --> break c ( b^{3, 380}_2 ∧ b^{3, 380}_1 ∧ -b^{3, 380}_0 ∧ -p_1140) -> break c in CNF: c -b^{3, 380}_2 ∨ -b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ p_1140 ∨ break c in DIMACS: -7529 -7530 7531 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 380}_2 ∧ -b^{3, 380}_1 ∧ -b^{3, 380}_0 ∧ true) c in CNF: c -b^{3, 380}_2 ∨ b^{3, 380}_1 ∨ b^{3, 380}_0 ∨ false c in DIMACS: -7529 7530 7531 0 c 3 does not represent an automaton state. c -(-b^{3, 380}_2 ∧ b^{3, 380}_1 ∧ b^{3, 380}_0 ∧ true) c in CNF: c b^{3, 380}_2 ∨ -b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ false c in DIMACS: 7529 -7530 -7531 0 c -3 does not represent an automaton state. c -( b^{3, 380}_2 ∧ b^{3, 380}_1 ∧ b^{3, 380}_0 ∧ true) c in CNF: c -b^{3, 380}_2 ∨ -b^{3, 380}_1 ∨ -b^{3, 380}_0 ∨ false c in DIMACS: -7529 -7530 -7531 0 c i = 381 c -2+1 --> -1 c ( b^{3, 381}_2 ∧ b^{3, 381}_1 ∧ -b^{3, 381}_0 ∧ p_1143) -> ( b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ b^{3, 382}_0) c in CNF: c -b^{3, 381}_2 ∨ -b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ -p_1143 ∨ b^{3, 382}_2 c -b^{3, 381}_2 ∨ -b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ -p_1143 ∨ -b^{3, 382}_1 c -b^{3, 381}_2 ∨ -b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ -p_1143 ∨ b^{3, 382}_0 c in DIMACS: -7532 -7533 7534 -1143 7535 0 -7532 -7533 7534 -1143 -7536 0 -7532 -7533 7534 -1143 7537 0 c -1+1 --> 0 c ( b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ b^{3, 381}_0 ∧ p_1143) -> (-b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ -b^{3, 382}_0) c in CNF: c -b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ -p_1143 ∨ -b^{3, 382}_2 c -b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ -p_1143 ∨ -b^{3, 382}_1 c -b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ -p_1143 ∨ -b^{3, 382}_0 c in DIMACS: -7532 7533 -7534 -1143 -7535 0 -7532 7533 -7534 -1143 -7536 0 -7532 7533 -7534 -1143 -7537 0 c 0+1 --> 1 c (-b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ -b^{3, 381}_0 ∧ p_1143) -> (-b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ b^{3, 382}_0) c in CNF: c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ -p_1143 ∨ -b^{3, 382}_2 c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ -p_1143 ∨ -b^{3, 382}_1 c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ -p_1143 ∨ b^{3, 382}_0 c in DIMACS: 7532 7533 7534 -1143 -7535 0 7532 7533 7534 -1143 -7536 0 7532 7533 7534 -1143 7537 0 c 1+1 --> 2 c (-b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ b^{3, 381}_0 ∧ p_1143) -> (-b^{3, 382}_2 ∧ b^{3, 382}_1 ∧ -b^{3, 382}_0) c in CNF: c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ -p_1143 ∨ -b^{3, 382}_2 c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ -p_1143 ∨ b^{3, 382}_1 c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ -p_1143 ∨ -b^{3, 382}_0 c in DIMACS: 7532 7533 -7534 -1143 -7535 0 7532 7533 -7534 -1143 7536 0 7532 7533 -7534 -1143 -7537 0 c 2+1 --> break c (-b^{3, 381}_2 ∧ b^{3, 381}_1 ∧ -b^{3, 381}_0 ∧ p_1143) -> break c in CNF: c b^{3, 381}_2 ∨ -b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ -p_1143 ∨ break c in DIMACS: 7532 -7533 7534 -1143 1162 0 c 2-1 --> 1 c (-b^{3, 381}_2 ∧ b^{3, 381}_1 ∧ -b^{3, 381}_0 ∧ -p_1143) -> (-b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ b^{3, 382}_0) c in CNF: c b^{3, 381}_2 ∨ -b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ p_1143 ∨ -b^{3, 382}_2 c b^{3, 381}_2 ∨ -b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ p_1143 ∨ -b^{3, 382}_1 c b^{3, 381}_2 ∨ -b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ p_1143 ∨ b^{3, 382}_0 c in DIMACS: 7532 -7533 7534 1143 -7535 0 7532 -7533 7534 1143 -7536 0 7532 -7533 7534 1143 7537 0 c 1-1 --> 0 c (-b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ b^{3, 381}_0 ∧ -p_1143) -> (-b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ -b^{3, 382}_0) c in CNF: c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ p_1143 ∨ -b^{3, 382}_2 c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ p_1143 ∨ -b^{3, 382}_1 c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ p_1143 ∨ -b^{3, 382}_0 c in DIMACS: 7532 7533 -7534 1143 -7535 0 7532 7533 -7534 1143 -7536 0 7532 7533 -7534 1143 -7537 0 c 0-1 --> -1 c (-b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ -b^{3, 381}_0 ∧ -p_1143) -> ( b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ b^{3, 382}_0) c in CNF: c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ p_1143 ∨ b^{3, 382}_2 c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ p_1143 ∨ -b^{3, 382}_1 c b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ p_1143 ∨ b^{3, 382}_0 c in DIMACS: 7532 7533 7534 1143 7535 0 7532 7533 7534 1143 -7536 0 7532 7533 7534 1143 7537 0 c -1-1 --> -2 c ( b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ b^{3, 381}_0 ∧ -p_1143) -> ( b^{3, 382}_2 ∧ b^{3, 382}_1 ∧ -b^{3, 382}_0) c in CNF: c -b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ p_1143 ∨ b^{3, 382}_2 c -b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ p_1143 ∨ b^{3, 382}_1 c -b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ p_1143 ∨ -b^{3, 382}_0 c in DIMACS: -7532 7533 -7534 1143 7535 0 -7532 7533 -7534 1143 7536 0 -7532 7533 -7534 1143 -7537 0 c -2-1 --> break c ( b^{3, 381}_2 ∧ b^{3, 381}_1 ∧ -b^{3, 381}_0 ∧ -p_1143) -> break c in CNF: c -b^{3, 381}_2 ∨ -b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ p_1143 ∨ break c in DIMACS: -7532 -7533 7534 1143 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 381}_2 ∧ -b^{3, 381}_1 ∧ -b^{3, 381}_0 ∧ true) c in CNF: c -b^{3, 381}_2 ∨ b^{3, 381}_1 ∨ b^{3, 381}_0 ∨ false c in DIMACS: -7532 7533 7534 0 c 3 does not represent an automaton state. c -(-b^{3, 381}_2 ∧ b^{3, 381}_1 ∧ b^{3, 381}_0 ∧ true) c in CNF: c b^{3, 381}_2 ∨ -b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ false c in DIMACS: 7532 -7533 -7534 0 c -3 does not represent an automaton state. c -( b^{3, 381}_2 ∧ b^{3, 381}_1 ∧ b^{3, 381}_0 ∧ true) c in CNF: c -b^{3, 381}_2 ∨ -b^{3, 381}_1 ∨ -b^{3, 381}_0 ∨ false c in DIMACS: -7532 -7533 -7534 0 c i = 382 c -2+1 --> -1 c ( b^{3, 382}_2 ∧ b^{3, 382}_1 ∧ -b^{3, 382}_0 ∧ p_1146) -> ( b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ b^{3, 383}_0) c in CNF: c -b^{3, 382}_2 ∨ -b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ -p_1146 ∨ b^{3, 383}_2 c -b^{3, 382}_2 ∨ -b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ -p_1146 ∨ -b^{3, 383}_1 c -b^{3, 382}_2 ∨ -b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ -p_1146 ∨ b^{3, 383}_0 c in DIMACS: -7535 -7536 7537 -1146 7538 0 -7535 -7536 7537 -1146 -7539 0 -7535 -7536 7537 -1146 7540 0 c -1+1 --> 0 c ( b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ b^{3, 382}_0 ∧ p_1146) -> (-b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ -b^{3, 383}_0) c in CNF: c -b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ -p_1146 ∨ -b^{3, 383}_2 c -b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ -p_1146 ∨ -b^{3, 383}_1 c -b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ -p_1146 ∨ -b^{3, 383}_0 c in DIMACS: -7535 7536 -7537 -1146 -7538 0 -7535 7536 -7537 -1146 -7539 0 -7535 7536 -7537 -1146 -7540 0 c 0+1 --> 1 c (-b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ -b^{3, 382}_0 ∧ p_1146) -> (-b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ b^{3, 383}_0) c in CNF: c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ -p_1146 ∨ -b^{3, 383}_2 c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ -p_1146 ∨ -b^{3, 383}_1 c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ -p_1146 ∨ b^{3, 383}_0 c in DIMACS: 7535 7536 7537 -1146 -7538 0 7535 7536 7537 -1146 -7539 0 7535 7536 7537 -1146 7540 0 c 1+1 --> 2 c (-b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ b^{3, 382}_0 ∧ p_1146) -> (-b^{3, 383}_2 ∧ b^{3, 383}_1 ∧ -b^{3, 383}_0) c in CNF: c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ -p_1146 ∨ -b^{3, 383}_2 c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ -p_1146 ∨ b^{3, 383}_1 c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ -p_1146 ∨ -b^{3, 383}_0 c in DIMACS: 7535 7536 -7537 -1146 -7538 0 7535 7536 -7537 -1146 7539 0 7535 7536 -7537 -1146 -7540 0 c 2+1 --> break c (-b^{3, 382}_2 ∧ b^{3, 382}_1 ∧ -b^{3, 382}_0 ∧ p_1146) -> break c in CNF: c b^{3, 382}_2 ∨ -b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ -p_1146 ∨ break c in DIMACS: 7535 -7536 7537 -1146 1162 0 c 2-1 --> 1 c (-b^{3, 382}_2 ∧ b^{3, 382}_1 ∧ -b^{3, 382}_0 ∧ -p_1146) -> (-b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ b^{3, 383}_0) c in CNF: c b^{3, 382}_2 ∨ -b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ p_1146 ∨ -b^{3, 383}_2 c b^{3, 382}_2 ∨ -b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ p_1146 ∨ -b^{3, 383}_1 c b^{3, 382}_2 ∨ -b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ p_1146 ∨ b^{3, 383}_0 c in DIMACS: 7535 -7536 7537 1146 -7538 0 7535 -7536 7537 1146 -7539 0 7535 -7536 7537 1146 7540 0 c 1-1 --> 0 c (-b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ b^{3, 382}_0 ∧ -p_1146) -> (-b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ -b^{3, 383}_0) c in CNF: c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ p_1146 ∨ -b^{3, 383}_2 c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ p_1146 ∨ -b^{3, 383}_1 c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ p_1146 ∨ -b^{3, 383}_0 c in DIMACS: 7535 7536 -7537 1146 -7538 0 7535 7536 -7537 1146 -7539 0 7535 7536 -7537 1146 -7540 0 c 0-1 --> -1 c (-b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ -b^{3, 382}_0 ∧ -p_1146) -> ( b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ b^{3, 383}_0) c in CNF: c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ p_1146 ∨ b^{3, 383}_2 c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ p_1146 ∨ -b^{3, 383}_1 c b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ p_1146 ∨ b^{3, 383}_0 c in DIMACS: 7535 7536 7537 1146 7538 0 7535 7536 7537 1146 -7539 0 7535 7536 7537 1146 7540 0 c -1-1 --> -2 c ( b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ b^{3, 382}_0 ∧ -p_1146) -> ( b^{3, 383}_2 ∧ b^{3, 383}_1 ∧ -b^{3, 383}_0) c in CNF: c -b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ p_1146 ∨ b^{3, 383}_2 c -b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ p_1146 ∨ b^{3, 383}_1 c -b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ p_1146 ∨ -b^{3, 383}_0 c in DIMACS: -7535 7536 -7537 1146 7538 0 -7535 7536 -7537 1146 7539 0 -7535 7536 -7537 1146 -7540 0 c -2-1 --> break c ( b^{3, 382}_2 ∧ b^{3, 382}_1 ∧ -b^{3, 382}_0 ∧ -p_1146) -> break c in CNF: c -b^{3, 382}_2 ∨ -b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ p_1146 ∨ break c in DIMACS: -7535 -7536 7537 1146 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 382}_2 ∧ -b^{3, 382}_1 ∧ -b^{3, 382}_0 ∧ true) c in CNF: c -b^{3, 382}_2 ∨ b^{3, 382}_1 ∨ b^{3, 382}_0 ∨ false c in DIMACS: -7535 7536 7537 0 c 3 does not represent an automaton state. c -(-b^{3, 382}_2 ∧ b^{3, 382}_1 ∧ b^{3, 382}_0 ∧ true) c in CNF: c b^{3, 382}_2 ∨ -b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ false c in DIMACS: 7535 -7536 -7537 0 c -3 does not represent an automaton state. c -( b^{3, 382}_2 ∧ b^{3, 382}_1 ∧ b^{3, 382}_0 ∧ true) c in CNF: c -b^{3, 382}_2 ∨ -b^{3, 382}_1 ∨ -b^{3, 382}_0 ∨ false c in DIMACS: -7535 -7536 -7537 0 c i = 383 c -2+1 --> -1 c ( b^{3, 383}_2 ∧ b^{3, 383}_1 ∧ -b^{3, 383}_0 ∧ p_1149) -> ( b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ b^{3, 384}_0) c in CNF: c -b^{3, 383}_2 ∨ -b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ -p_1149 ∨ b^{3, 384}_2 c -b^{3, 383}_2 ∨ -b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ -p_1149 ∨ -b^{3, 384}_1 c -b^{3, 383}_2 ∨ -b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ -p_1149 ∨ b^{3, 384}_0 c in DIMACS: -7538 -7539 7540 -1149 7541 0 -7538 -7539 7540 -1149 -7542 0 -7538 -7539 7540 -1149 7543 0 c -1+1 --> 0 c ( b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ b^{3, 383}_0 ∧ p_1149) -> (-b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ -b^{3, 384}_0) c in CNF: c -b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ -p_1149 ∨ -b^{3, 384}_2 c -b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ -p_1149 ∨ -b^{3, 384}_1 c -b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ -p_1149 ∨ -b^{3, 384}_0 c in DIMACS: -7538 7539 -7540 -1149 -7541 0 -7538 7539 -7540 -1149 -7542 0 -7538 7539 -7540 -1149 -7543 0 c 0+1 --> 1 c (-b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ -b^{3, 383}_0 ∧ p_1149) -> (-b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ b^{3, 384}_0) c in CNF: c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ -p_1149 ∨ -b^{3, 384}_2 c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ -p_1149 ∨ -b^{3, 384}_1 c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ -p_1149 ∨ b^{3, 384}_0 c in DIMACS: 7538 7539 7540 -1149 -7541 0 7538 7539 7540 -1149 -7542 0 7538 7539 7540 -1149 7543 0 c 1+1 --> 2 c (-b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ b^{3, 383}_0 ∧ p_1149) -> (-b^{3, 384}_2 ∧ b^{3, 384}_1 ∧ -b^{3, 384}_0) c in CNF: c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ -p_1149 ∨ -b^{3, 384}_2 c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ -p_1149 ∨ b^{3, 384}_1 c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ -p_1149 ∨ -b^{3, 384}_0 c in DIMACS: 7538 7539 -7540 -1149 -7541 0 7538 7539 -7540 -1149 7542 0 7538 7539 -7540 -1149 -7543 0 c 2+1 --> break c (-b^{3, 383}_2 ∧ b^{3, 383}_1 ∧ -b^{3, 383}_0 ∧ p_1149) -> break c in CNF: c b^{3, 383}_2 ∨ -b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ -p_1149 ∨ break c in DIMACS: 7538 -7539 7540 -1149 1162 0 c 2-1 --> 1 c (-b^{3, 383}_2 ∧ b^{3, 383}_1 ∧ -b^{3, 383}_0 ∧ -p_1149) -> (-b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ b^{3, 384}_0) c in CNF: c b^{3, 383}_2 ∨ -b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ p_1149 ∨ -b^{3, 384}_2 c b^{3, 383}_2 ∨ -b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ p_1149 ∨ -b^{3, 384}_1 c b^{3, 383}_2 ∨ -b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ p_1149 ∨ b^{3, 384}_0 c in DIMACS: 7538 -7539 7540 1149 -7541 0 7538 -7539 7540 1149 -7542 0 7538 -7539 7540 1149 7543 0 c 1-1 --> 0 c (-b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ b^{3, 383}_0 ∧ -p_1149) -> (-b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ -b^{3, 384}_0) c in CNF: c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ p_1149 ∨ -b^{3, 384}_2 c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ p_1149 ∨ -b^{3, 384}_1 c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ p_1149 ∨ -b^{3, 384}_0 c in DIMACS: 7538 7539 -7540 1149 -7541 0 7538 7539 -7540 1149 -7542 0 7538 7539 -7540 1149 -7543 0 c 0-1 --> -1 c (-b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ -b^{3, 383}_0 ∧ -p_1149) -> ( b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ b^{3, 384}_0) c in CNF: c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ p_1149 ∨ b^{3, 384}_2 c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ p_1149 ∨ -b^{3, 384}_1 c b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ p_1149 ∨ b^{3, 384}_0 c in DIMACS: 7538 7539 7540 1149 7541 0 7538 7539 7540 1149 -7542 0 7538 7539 7540 1149 7543 0 c -1-1 --> -2 c ( b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ b^{3, 383}_0 ∧ -p_1149) -> ( b^{3, 384}_2 ∧ b^{3, 384}_1 ∧ -b^{3, 384}_0) c in CNF: c -b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ p_1149 ∨ b^{3, 384}_2 c -b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ p_1149 ∨ b^{3, 384}_1 c -b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ p_1149 ∨ -b^{3, 384}_0 c in DIMACS: -7538 7539 -7540 1149 7541 0 -7538 7539 -7540 1149 7542 0 -7538 7539 -7540 1149 -7543 0 c -2-1 --> break c ( b^{3, 383}_2 ∧ b^{3, 383}_1 ∧ -b^{3, 383}_0 ∧ -p_1149) -> break c in CNF: c -b^{3, 383}_2 ∨ -b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ p_1149 ∨ break c in DIMACS: -7538 -7539 7540 1149 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 383}_2 ∧ -b^{3, 383}_1 ∧ -b^{3, 383}_0 ∧ true) c in CNF: c -b^{3, 383}_2 ∨ b^{3, 383}_1 ∨ b^{3, 383}_0 ∨ false c in DIMACS: -7538 7539 7540 0 c 3 does not represent an automaton state. c -(-b^{3, 383}_2 ∧ b^{3, 383}_1 ∧ b^{3, 383}_0 ∧ true) c in CNF: c b^{3, 383}_2 ∨ -b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ false c in DIMACS: 7538 -7539 -7540 0 c -3 does not represent an automaton state. c -( b^{3, 383}_2 ∧ b^{3, 383}_1 ∧ b^{3, 383}_0 ∧ true) c in CNF: c -b^{3, 383}_2 ∨ -b^{3, 383}_1 ∨ -b^{3, 383}_0 ∨ false c in DIMACS: -7538 -7539 -7540 0 c i = 384 c -2+1 --> -1 c ( b^{3, 384}_2 ∧ b^{3, 384}_1 ∧ -b^{3, 384}_0 ∧ p_1152) -> ( b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ b^{3, 385}_0) c in CNF: c -b^{3, 384}_2 ∨ -b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ -p_1152 ∨ b^{3, 385}_2 c -b^{3, 384}_2 ∨ -b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ -p_1152 ∨ -b^{3, 385}_1 c -b^{3, 384}_2 ∨ -b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ -p_1152 ∨ b^{3, 385}_0 c in DIMACS: -7541 -7542 7543 -1152 7544 0 -7541 -7542 7543 -1152 -7545 0 -7541 -7542 7543 -1152 7546 0 c -1+1 --> 0 c ( b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ b^{3, 384}_0 ∧ p_1152) -> (-b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ -b^{3, 385}_0) c in CNF: c -b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ -p_1152 ∨ -b^{3, 385}_2 c -b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ -p_1152 ∨ -b^{3, 385}_1 c -b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ -p_1152 ∨ -b^{3, 385}_0 c in DIMACS: -7541 7542 -7543 -1152 -7544 0 -7541 7542 -7543 -1152 -7545 0 -7541 7542 -7543 -1152 -7546 0 c 0+1 --> 1 c (-b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ -b^{3, 384}_0 ∧ p_1152) -> (-b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ b^{3, 385}_0) c in CNF: c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ -p_1152 ∨ -b^{3, 385}_2 c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ -p_1152 ∨ -b^{3, 385}_1 c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ -p_1152 ∨ b^{3, 385}_0 c in DIMACS: 7541 7542 7543 -1152 -7544 0 7541 7542 7543 -1152 -7545 0 7541 7542 7543 -1152 7546 0 c 1+1 --> 2 c (-b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ b^{3, 384}_0 ∧ p_1152) -> (-b^{3, 385}_2 ∧ b^{3, 385}_1 ∧ -b^{3, 385}_0) c in CNF: c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ -p_1152 ∨ -b^{3, 385}_2 c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ -p_1152 ∨ b^{3, 385}_1 c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ -p_1152 ∨ -b^{3, 385}_0 c in DIMACS: 7541 7542 -7543 -1152 -7544 0 7541 7542 -7543 -1152 7545 0 7541 7542 -7543 -1152 -7546 0 c 2+1 --> break c (-b^{3, 384}_2 ∧ b^{3, 384}_1 ∧ -b^{3, 384}_0 ∧ p_1152) -> break c in CNF: c b^{3, 384}_2 ∨ -b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ -p_1152 ∨ break c in DIMACS: 7541 -7542 7543 -1152 1162 0 c 2-1 --> 1 c (-b^{3, 384}_2 ∧ b^{3, 384}_1 ∧ -b^{3, 384}_0 ∧ -p_1152) -> (-b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ b^{3, 385}_0) c in CNF: c b^{3, 384}_2 ∨ -b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ p_1152 ∨ -b^{3, 385}_2 c b^{3, 384}_2 ∨ -b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ p_1152 ∨ -b^{3, 385}_1 c b^{3, 384}_2 ∨ -b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ p_1152 ∨ b^{3, 385}_0 c in DIMACS: 7541 -7542 7543 1152 -7544 0 7541 -7542 7543 1152 -7545 0 7541 -7542 7543 1152 7546 0 c 1-1 --> 0 c (-b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ b^{3, 384}_0 ∧ -p_1152) -> (-b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ -b^{3, 385}_0) c in CNF: c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ p_1152 ∨ -b^{3, 385}_2 c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ p_1152 ∨ -b^{3, 385}_1 c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ p_1152 ∨ -b^{3, 385}_0 c in DIMACS: 7541 7542 -7543 1152 -7544 0 7541 7542 -7543 1152 -7545 0 7541 7542 -7543 1152 -7546 0 c 0-1 --> -1 c (-b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ -b^{3, 384}_0 ∧ -p_1152) -> ( b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ b^{3, 385}_0) c in CNF: c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ p_1152 ∨ b^{3, 385}_2 c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ p_1152 ∨ -b^{3, 385}_1 c b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ p_1152 ∨ b^{3, 385}_0 c in DIMACS: 7541 7542 7543 1152 7544 0 7541 7542 7543 1152 -7545 0 7541 7542 7543 1152 7546 0 c -1-1 --> -2 c ( b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ b^{3, 384}_0 ∧ -p_1152) -> ( b^{3, 385}_2 ∧ b^{3, 385}_1 ∧ -b^{3, 385}_0) c in CNF: c -b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ p_1152 ∨ b^{3, 385}_2 c -b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ p_1152 ∨ b^{3, 385}_1 c -b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ p_1152 ∨ -b^{3, 385}_0 c in DIMACS: -7541 7542 -7543 1152 7544 0 -7541 7542 -7543 1152 7545 0 -7541 7542 -7543 1152 -7546 0 c -2-1 --> break c ( b^{3, 384}_2 ∧ b^{3, 384}_1 ∧ -b^{3, 384}_0 ∧ -p_1152) -> break c in CNF: c -b^{3, 384}_2 ∨ -b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ p_1152 ∨ break c in DIMACS: -7541 -7542 7543 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 384}_2 ∧ -b^{3, 384}_1 ∧ -b^{3, 384}_0 ∧ true) c in CNF: c -b^{3, 384}_2 ∨ b^{3, 384}_1 ∨ b^{3, 384}_0 ∨ false c in DIMACS: -7541 7542 7543 0 c 3 does not represent an automaton state. c -(-b^{3, 384}_2 ∧ b^{3, 384}_1 ∧ b^{3, 384}_0 ∧ true) c in CNF: c b^{3, 384}_2 ∨ -b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ false c in DIMACS: 7541 -7542 -7543 0 c -3 does not represent an automaton state. c -( b^{3, 384}_2 ∧ b^{3, 384}_1 ∧ b^{3, 384}_0 ∧ true) c in CNF: c -b^{3, 384}_2 ∨ -b^{3, 384}_1 ∨ -b^{3, 384}_0 ∨ false c in DIMACS: -7541 -7542 -7543 0 c i = 385 c -2+1 --> -1 c ( b^{3, 385}_2 ∧ b^{3, 385}_1 ∧ -b^{3, 385}_0 ∧ p_1155) -> ( b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ b^{3, 386}_0) c in CNF: c -b^{3, 385}_2 ∨ -b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ -p_1155 ∨ b^{3, 386}_2 c -b^{3, 385}_2 ∨ -b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ -p_1155 ∨ -b^{3, 386}_1 c -b^{3, 385}_2 ∨ -b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ -p_1155 ∨ b^{3, 386}_0 c in DIMACS: -7544 -7545 7546 -1155 7547 0 -7544 -7545 7546 -1155 -7548 0 -7544 -7545 7546 -1155 7549 0 c -1+1 --> 0 c ( b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ b^{3, 385}_0 ∧ p_1155) -> (-b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ -b^{3, 386}_0) c in CNF: c -b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ -p_1155 ∨ -b^{3, 386}_2 c -b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ -p_1155 ∨ -b^{3, 386}_1 c -b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ -p_1155 ∨ -b^{3, 386}_0 c in DIMACS: -7544 7545 -7546 -1155 -7547 0 -7544 7545 -7546 -1155 -7548 0 -7544 7545 -7546 -1155 -7549 0 c 0+1 --> 1 c (-b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ -b^{3, 385}_0 ∧ p_1155) -> (-b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ b^{3, 386}_0) c in CNF: c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ -p_1155 ∨ -b^{3, 386}_2 c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ -p_1155 ∨ -b^{3, 386}_1 c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ -p_1155 ∨ b^{3, 386}_0 c in DIMACS: 7544 7545 7546 -1155 -7547 0 7544 7545 7546 -1155 -7548 0 7544 7545 7546 -1155 7549 0 c 1+1 --> 2 c (-b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ b^{3, 385}_0 ∧ p_1155) -> (-b^{3, 386}_2 ∧ b^{3, 386}_1 ∧ -b^{3, 386}_0) c in CNF: c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ -p_1155 ∨ -b^{3, 386}_2 c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ -p_1155 ∨ b^{3, 386}_1 c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ -p_1155 ∨ -b^{3, 386}_0 c in DIMACS: 7544 7545 -7546 -1155 -7547 0 7544 7545 -7546 -1155 7548 0 7544 7545 -7546 -1155 -7549 0 c 2+1 --> break c (-b^{3, 385}_2 ∧ b^{3, 385}_1 ∧ -b^{3, 385}_0 ∧ p_1155) -> break c in CNF: c b^{3, 385}_2 ∨ -b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ -p_1155 ∨ break c in DIMACS: 7544 -7545 7546 -1155 1162 0 c 2-1 --> 1 c (-b^{3, 385}_2 ∧ b^{3, 385}_1 ∧ -b^{3, 385}_0 ∧ -p_1155) -> (-b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ b^{3, 386}_0) c in CNF: c b^{3, 385}_2 ∨ -b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ p_1155 ∨ -b^{3, 386}_2 c b^{3, 385}_2 ∨ -b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ p_1155 ∨ -b^{3, 386}_1 c b^{3, 385}_2 ∨ -b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ p_1155 ∨ b^{3, 386}_0 c in DIMACS: 7544 -7545 7546 1155 -7547 0 7544 -7545 7546 1155 -7548 0 7544 -7545 7546 1155 7549 0 c 1-1 --> 0 c (-b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ b^{3, 385}_0 ∧ -p_1155) -> (-b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ -b^{3, 386}_0) c in CNF: c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ p_1155 ∨ -b^{3, 386}_2 c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ p_1155 ∨ -b^{3, 386}_1 c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ p_1155 ∨ -b^{3, 386}_0 c in DIMACS: 7544 7545 -7546 1155 -7547 0 7544 7545 -7546 1155 -7548 0 7544 7545 -7546 1155 -7549 0 c 0-1 --> -1 c (-b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ -b^{3, 385}_0 ∧ -p_1155) -> ( b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ b^{3, 386}_0) c in CNF: c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ p_1155 ∨ b^{3, 386}_2 c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ p_1155 ∨ -b^{3, 386}_1 c b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ p_1155 ∨ b^{3, 386}_0 c in DIMACS: 7544 7545 7546 1155 7547 0 7544 7545 7546 1155 -7548 0 7544 7545 7546 1155 7549 0 c -1-1 --> -2 c ( b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ b^{3, 385}_0 ∧ -p_1155) -> ( b^{3, 386}_2 ∧ b^{3, 386}_1 ∧ -b^{3, 386}_0) c in CNF: c -b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ p_1155 ∨ b^{3, 386}_2 c -b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ p_1155 ∨ b^{3, 386}_1 c -b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ p_1155 ∨ -b^{3, 386}_0 c in DIMACS: -7544 7545 -7546 1155 7547 0 -7544 7545 -7546 1155 7548 0 -7544 7545 -7546 1155 -7549 0 c -2-1 --> break c ( b^{3, 385}_2 ∧ b^{3, 385}_1 ∧ -b^{3, 385}_0 ∧ -p_1155) -> break c in CNF: c -b^{3, 385}_2 ∨ -b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ p_1155 ∨ break c in DIMACS: -7544 -7545 7546 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 385}_2 ∧ -b^{3, 385}_1 ∧ -b^{3, 385}_0 ∧ true) c in CNF: c -b^{3, 385}_2 ∨ b^{3, 385}_1 ∨ b^{3, 385}_0 ∨ false c in DIMACS: -7544 7545 7546 0 c 3 does not represent an automaton state. c -(-b^{3, 385}_2 ∧ b^{3, 385}_1 ∧ b^{3, 385}_0 ∧ true) c in CNF: c b^{3, 385}_2 ∨ -b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ false c in DIMACS: 7544 -7545 -7546 0 c -3 does not represent an automaton state. c -( b^{3, 385}_2 ∧ b^{3, 385}_1 ∧ b^{3, 385}_0 ∧ true) c in CNF: c -b^{3, 385}_2 ∨ -b^{3, 385}_1 ∨ -b^{3, 385}_0 ∨ false c in DIMACS: -7544 -7545 -7546 0 c i = 386 c -2+1 --> -1 c ( b^{3, 386}_2 ∧ b^{3, 386}_1 ∧ -b^{3, 386}_0 ∧ p_1158) -> ( b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ b^{3, 387}_0) c in CNF: c -b^{3, 386}_2 ∨ -b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ -p_1158 ∨ b^{3, 387}_2 c -b^{3, 386}_2 ∨ -b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ -p_1158 ∨ -b^{3, 387}_1 c -b^{3, 386}_2 ∨ -b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ -p_1158 ∨ b^{3, 387}_0 c in DIMACS: -7547 -7548 7549 -1158 7550 0 -7547 -7548 7549 -1158 -7551 0 -7547 -7548 7549 -1158 7552 0 c -1+1 --> 0 c ( b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ b^{3, 386}_0 ∧ p_1158) -> (-b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ -b^{3, 387}_0) c in CNF: c -b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ -p_1158 ∨ -b^{3, 387}_2 c -b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ -p_1158 ∨ -b^{3, 387}_1 c -b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ -p_1158 ∨ -b^{3, 387}_0 c in DIMACS: -7547 7548 -7549 -1158 -7550 0 -7547 7548 -7549 -1158 -7551 0 -7547 7548 -7549 -1158 -7552 0 c 0+1 --> 1 c (-b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ -b^{3, 386}_0 ∧ p_1158) -> (-b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ b^{3, 387}_0) c in CNF: c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ -p_1158 ∨ -b^{3, 387}_2 c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ -p_1158 ∨ -b^{3, 387}_1 c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ -p_1158 ∨ b^{3, 387}_0 c in DIMACS: 7547 7548 7549 -1158 -7550 0 7547 7548 7549 -1158 -7551 0 7547 7548 7549 -1158 7552 0 c 1+1 --> 2 c (-b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ b^{3, 386}_0 ∧ p_1158) -> (-b^{3, 387}_2 ∧ b^{3, 387}_1 ∧ -b^{3, 387}_0) c in CNF: c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ -p_1158 ∨ -b^{3, 387}_2 c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ -p_1158 ∨ b^{3, 387}_1 c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ -p_1158 ∨ -b^{3, 387}_0 c in DIMACS: 7547 7548 -7549 -1158 -7550 0 7547 7548 -7549 -1158 7551 0 7547 7548 -7549 -1158 -7552 0 c 2+1 --> break c (-b^{3, 386}_2 ∧ b^{3, 386}_1 ∧ -b^{3, 386}_0 ∧ p_1158) -> break c in CNF: c b^{3, 386}_2 ∨ -b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ -p_1158 ∨ break c in DIMACS: 7547 -7548 7549 -1158 1162 0 c 2-1 --> 1 c (-b^{3, 386}_2 ∧ b^{3, 386}_1 ∧ -b^{3, 386}_0 ∧ -p_1158) -> (-b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ b^{3, 387}_0) c in CNF: c b^{3, 386}_2 ∨ -b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ p_1158 ∨ -b^{3, 387}_2 c b^{3, 386}_2 ∨ -b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ p_1158 ∨ -b^{3, 387}_1 c b^{3, 386}_2 ∨ -b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ p_1158 ∨ b^{3, 387}_0 c in DIMACS: 7547 -7548 7549 1158 -7550 0 7547 -7548 7549 1158 -7551 0 7547 -7548 7549 1158 7552 0 c 1-1 --> 0 c (-b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ b^{3, 386}_0 ∧ -p_1158) -> (-b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ -b^{3, 387}_0) c in CNF: c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ p_1158 ∨ -b^{3, 387}_2 c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ p_1158 ∨ -b^{3, 387}_1 c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ p_1158 ∨ -b^{3, 387}_0 c in DIMACS: 7547 7548 -7549 1158 -7550 0 7547 7548 -7549 1158 -7551 0 7547 7548 -7549 1158 -7552 0 c 0-1 --> -1 c (-b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ -b^{3, 386}_0 ∧ -p_1158) -> ( b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ b^{3, 387}_0) c in CNF: c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ p_1158 ∨ b^{3, 387}_2 c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ p_1158 ∨ -b^{3, 387}_1 c b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ p_1158 ∨ b^{3, 387}_0 c in DIMACS: 7547 7548 7549 1158 7550 0 7547 7548 7549 1158 -7551 0 7547 7548 7549 1158 7552 0 c -1-1 --> -2 c ( b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ b^{3, 386}_0 ∧ -p_1158) -> ( b^{3, 387}_2 ∧ b^{3, 387}_1 ∧ -b^{3, 387}_0) c in CNF: c -b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ p_1158 ∨ b^{3, 387}_2 c -b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ p_1158 ∨ b^{3, 387}_1 c -b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ p_1158 ∨ -b^{3, 387}_0 c in DIMACS: -7547 7548 -7549 1158 7550 0 -7547 7548 -7549 1158 7551 0 -7547 7548 -7549 1158 -7552 0 c -2-1 --> break c ( b^{3, 386}_2 ∧ b^{3, 386}_1 ∧ -b^{3, 386}_0 ∧ -p_1158) -> break c in CNF: c -b^{3, 386}_2 ∨ -b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ p_1158 ∨ break c in DIMACS: -7547 -7548 7549 1158 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 386}_2 ∧ -b^{3, 386}_1 ∧ -b^{3, 386}_0 ∧ true) c in CNF: c -b^{3, 386}_2 ∨ b^{3, 386}_1 ∨ b^{3, 386}_0 ∨ false c in DIMACS: -7547 7548 7549 0 c 3 does not represent an automaton state. c -(-b^{3, 386}_2 ∧ b^{3, 386}_1 ∧ b^{3, 386}_0 ∧ true) c in CNF: c b^{3, 386}_2 ∨ -b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ false c in DIMACS: 7547 -7548 -7549 0 c -3 does not represent an automaton state. c -( b^{3, 386}_2 ∧ b^{3, 386}_1 ∧ b^{3, 386}_0 ∧ true) c in CNF: c -b^{3, 386}_2 ∨ -b^{3, 386}_1 ∨ -b^{3, 386}_0 ∨ false c in DIMACS: -7547 -7548 -7549 0 c i = 387 c -2+1 --> -1 c ( b^{3, 387}_2 ∧ b^{3, 387}_1 ∧ -b^{3, 387}_0 ∧ p_1161) -> ( b^{3, 388}_2 ∧ -b^{3, 388}_1 ∧ b^{3, 388}_0) c in CNF: c -b^{3, 387}_2 ∨ -b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ -p_1161 ∨ b^{3, 388}_2 c -b^{3, 387}_2 ∨ -b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ -p_1161 ∨ -b^{3, 388}_1 c -b^{3, 387}_2 ∨ -b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ -p_1161 ∨ b^{3, 388}_0 c in DIMACS: -7550 -7551 7552 -1161 7553 0 -7550 -7551 7552 -1161 -7554 0 -7550 -7551 7552 -1161 7555 0 c -1+1 --> 0 c ( b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ b^{3, 387}_0 ∧ p_1161) -> (-b^{3, 388}_2 ∧ -b^{3, 388}_1 ∧ -b^{3, 388}_0) c in CNF: c -b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ -p_1161 ∨ -b^{3, 388}_2 c -b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ -p_1161 ∨ -b^{3, 388}_1 c -b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ -p_1161 ∨ -b^{3, 388}_0 c in DIMACS: -7550 7551 -7552 -1161 -7553 0 -7550 7551 -7552 -1161 -7554 0 -7550 7551 -7552 -1161 -7555 0 c 0+1 --> 1 c (-b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ -b^{3, 387}_0 ∧ p_1161) -> (-b^{3, 388}_2 ∧ -b^{3, 388}_1 ∧ b^{3, 388}_0) c in CNF: c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ -p_1161 ∨ -b^{3, 388}_2 c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ -p_1161 ∨ -b^{3, 388}_1 c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ -p_1161 ∨ b^{3, 388}_0 c in DIMACS: 7550 7551 7552 -1161 -7553 0 7550 7551 7552 -1161 -7554 0 7550 7551 7552 -1161 7555 0 c 1+1 --> 2 c (-b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ b^{3, 387}_0 ∧ p_1161) -> (-b^{3, 388}_2 ∧ b^{3, 388}_1 ∧ -b^{3, 388}_0) c in CNF: c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ -p_1161 ∨ -b^{3, 388}_2 c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ -p_1161 ∨ b^{3, 388}_1 c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ -p_1161 ∨ -b^{3, 388}_0 c in DIMACS: 7550 7551 -7552 -1161 -7553 0 7550 7551 -7552 -1161 7554 0 7550 7551 -7552 -1161 -7555 0 c 2+1 --> break c (-b^{3, 387}_2 ∧ b^{3, 387}_1 ∧ -b^{3, 387}_0 ∧ p_1161) -> break c in CNF: c b^{3, 387}_2 ∨ -b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ -p_1161 ∨ break c in DIMACS: 7550 -7551 7552 -1161 1162 0 c 2-1 --> 1 c (-b^{3, 387}_2 ∧ b^{3, 387}_1 ∧ -b^{3, 387}_0 ∧ -p_1161) -> (-b^{3, 388}_2 ∧ -b^{3, 388}_1 ∧ b^{3, 388}_0) c in CNF: c b^{3, 387}_2 ∨ -b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ p_1161 ∨ -b^{3, 388}_2 c b^{3, 387}_2 ∨ -b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ p_1161 ∨ -b^{3, 388}_1 c b^{3, 387}_2 ∨ -b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ p_1161 ∨ b^{3, 388}_0 c in DIMACS: 7550 -7551 7552 1161 -7553 0 7550 -7551 7552 1161 -7554 0 7550 -7551 7552 1161 7555 0 c 1-1 --> 0 c (-b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ b^{3, 387}_0 ∧ -p_1161) -> (-b^{3, 388}_2 ∧ -b^{3, 388}_1 ∧ -b^{3, 388}_0) c in CNF: c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ p_1161 ∨ -b^{3, 388}_2 c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ p_1161 ∨ -b^{3, 388}_1 c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ p_1161 ∨ -b^{3, 388}_0 c in DIMACS: 7550 7551 -7552 1161 -7553 0 7550 7551 -7552 1161 -7554 0 7550 7551 -7552 1161 -7555 0 c 0-1 --> -1 c (-b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ -b^{3, 387}_0 ∧ -p_1161) -> ( b^{3, 388}_2 ∧ -b^{3, 388}_1 ∧ b^{3, 388}_0) c in CNF: c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ p_1161 ∨ b^{3, 388}_2 c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ p_1161 ∨ -b^{3, 388}_1 c b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ p_1161 ∨ b^{3, 388}_0 c in DIMACS: 7550 7551 7552 1161 7553 0 7550 7551 7552 1161 -7554 0 7550 7551 7552 1161 7555 0 c -1-1 --> -2 c ( b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ b^{3, 387}_0 ∧ -p_1161) -> ( b^{3, 388}_2 ∧ b^{3, 388}_1 ∧ -b^{3, 388}_0) c in CNF: c -b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ p_1161 ∨ b^{3, 388}_2 c -b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ p_1161 ∨ b^{3, 388}_1 c -b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ p_1161 ∨ -b^{3, 388}_0 c in DIMACS: -7550 7551 -7552 1161 7553 0 -7550 7551 -7552 1161 7554 0 -7550 7551 -7552 1161 -7555 0 c -2-1 --> break c ( b^{3, 387}_2 ∧ b^{3, 387}_1 ∧ -b^{3, 387}_0 ∧ -p_1161) -> break c in CNF: c -b^{3, 387}_2 ∨ -b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ p_1161 ∨ break c in DIMACS: -7550 -7551 7552 1161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{3, 387}_2 ∧ -b^{3, 387}_1 ∧ -b^{3, 387}_0 ∧ true) c in CNF: c -b^{3, 387}_2 ∨ b^{3, 387}_1 ∨ b^{3, 387}_0 ∨ false c in DIMACS: -7550 7551 7552 0 c 3 does not represent an automaton state. c -(-b^{3, 387}_2 ∧ b^{3, 387}_1 ∧ b^{3, 387}_0 ∧ true) c in CNF: c b^{3, 387}_2 ∨ -b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ false c in DIMACS: 7550 -7551 -7552 0 c -3 does not represent an automaton state. c -( b^{3, 387}_2 ∧ b^{3, 387}_1 ∧ b^{3, 387}_0 ∧ true) c in CNF: c -b^{3, 387}_2 ∨ -b^{3, 387}_1 ∨ -b^{3, 387}_0 ∨ false c in DIMACS: -7550 -7551 -7552 0 c INIT for k = 4 c -b^{4, 1}_2 c -b^{4, 1}_1 c -b^{4, 1}_0 c in DIMACS: -7556 0 -7557 0 -7558 0 c Transitions for k = 4 c i = 1 c -2+1 --> -1 c ( b^{4, 1}_2 ∧ b^{4, 1}_1 ∧ -b^{4, 1}_0 ∧ p_4) -> ( b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ b^{4, 2}_0) c in CNF: c -b^{4, 1}_2 ∨ -b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ -p_4 ∨ b^{4, 2}_2 c -b^{4, 1}_2 ∨ -b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ -p_4 ∨ -b^{4, 2}_1 c -b^{4, 1}_2 ∨ -b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ -p_4 ∨ b^{4, 2}_0 c in DIMACS: -7556 -7557 7558 -4 7559 0 -7556 -7557 7558 -4 -7560 0 -7556 -7557 7558 -4 7561 0 c -1+1 --> 0 c ( b^{4, 1}_2 ∧ -b^{4, 1}_1 ∧ b^{4, 1}_0 ∧ p_4) -> (-b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ -b^{4, 2}_0) c in CNF: c -b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ -p_4 ∨ -b^{4, 2}_2 c -b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ -p_4 ∨ -b^{4, 2}_1 c -b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ -p_4 ∨ -b^{4, 2}_0 c in DIMACS: -7556 7557 -7558 -4 -7559 0 -7556 7557 -7558 -4 -7560 0 -7556 7557 -7558 -4 -7561 0 c 0+1 --> 1 c (-b^{4, 1}_2 ∧ -b^{4, 1}_1 ∧ -b^{4, 1}_0 ∧ p_4) -> (-b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ b^{4, 2}_0) c in CNF: c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ -p_4 ∨ -b^{4, 2}_2 c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ -p_4 ∨ -b^{4, 2}_1 c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ -p_4 ∨ b^{4, 2}_0 c in DIMACS: 7556 7557 7558 -4 -7559 0 7556 7557 7558 -4 -7560 0 7556 7557 7558 -4 7561 0 c 1+1 --> 2 c (-b^{4, 1}_2 ∧ -b^{4, 1}_1 ∧ b^{4, 1}_0 ∧ p_4) -> (-b^{4, 2}_2 ∧ b^{4, 2}_1 ∧ -b^{4, 2}_0) c in CNF: c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ -p_4 ∨ -b^{4, 2}_2 c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ -p_4 ∨ b^{4, 2}_1 c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ -p_4 ∨ -b^{4, 2}_0 c in DIMACS: 7556 7557 -7558 -4 -7559 0 7556 7557 -7558 -4 7560 0 7556 7557 -7558 -4 -7561 0 c 2+1 --> break c (-b^{4, 1}_2 ∧ b^{4, 1}_1 ∧ -b^{4, 1}_0 ∧ p_4) -> break c in CNF: c b^{4, 1}_2 ∨ -b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ -p_4 ∨ break c in DIMACS: 7556 -7557 7558 -4 1162 0 c 2-1 --> 1 c (-b^{4, 1}_2 ∧ b^{4, 1}_1 ∧ -b^{4, 1}_0 ∧ -p_4) -> (-b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ b^{4, 2}_0) c in CNF: c b^{4, 1}_2 ∨ -b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ p_4 ∨ -b^{4, 2}_2 c b^{4, 1}_2 ∨ -b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ p_4 ∨ -b^{4, 2}_1 c b^{4, 1}_2 ∨ -b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ p_4 ∨ b^{4, 2}_0 c in DIMACS: 7556 -7557 7558 4 -7559 0 7556 -7557 7558 4 -7560 0 7556 -7557 7558 4 7561 0 c 1-1 --> 0 c (-b^{4, 1}_2 ∧ -b^{4, 1}_1 ∧ b^{4, 1}_0 ∧ -p_4) -> (-b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ -b^{4, 2}_0) c in CNF: c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ p_4 ∨ -b^{4, 2}_2 c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ p_4 ∨ -b^{4, 2}_1 c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ p_4 ∨ -b^{4, 2}_0 c in DIMACS: 7556 7557 -7558 4 -7559 0 7556 7557 -7558 4 -7560 0 7556 7557 -7558 4 -7561 0 c 0-1 --> -1 c (-b^{4, 1}_2 ∧ -b^{4, 1}_1 ∧ -b^{4, 1}_0 ∧ -p_4) -> ( b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ b^{4, 2}_0) c in CNF: c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ p_4 ∨ b^{4, 2}_2 c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ p_4 ∨ -b^{4, 2}_1 c b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ p_4 ∨ b^{4, 2}_0 c in DIMACS: 7556 7557 7558 4 7559 0 7556 7557 7558 4 -7560 0 7556 7557 7558 4 7561 0 c -1-1 --> -2 c ( b^{4, 1}_2 ∧ -b^{4, 1}_1 ∧ b^{4, 1}_0 ∧ -p_4) -> ( b^{4, 2}_2 ∧ b^{4, 2}_1 ∧ -b^{4, 2}_0) c in CNF: c -b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ p_4 ∨ b^{4, 2}_2 c -b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ p_4 ∨ b^{4, 2}_1 c -b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ p_4 ∨ -b^{4, 2}_0 c in DIMACS: -7556 7557 -7558 4 7559 0 -7556 7557 -7558 4 7560 0 -7556 7557 -7558 4 -7561 0 c -2-1 --> break c ( b^{4, 1}_2 ∧ b^{4, 1}_1 ∧ -b^{4, 1}_0 ∧ -p_4) -> break c in CNF: c -b^{4, 1}_2 ∨ -b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ p_4 ∨ break c in DIMACS: -7556 -7557 7558 4 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 1}_2 ∧ -b^{4, 1}_1 ∧ -b^{4, 1}_0 ∧ true) c in CNF: c -b^{4, 1}_2 ∨ b^{4, 1}_1 ∨ b^{4, 1}_0 ∨ false c in DIMACS: -7556 7557 7558 0 c 3 does not represent an automaton state. c -(-b^{4, 1}_2 ∧ b^{4, 1}_1 ∧ b^{4, 1}_0 ∧ true) c in CNF: c b^{4, 1}_2 ∨ -b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ false c in DIMACS: 7556 -7557 -7558 0 c -3 does not represent an automaton state. c -( b^{4, 1}_2 ∧ b^{4, 1}_1 ∧ b^{4, 1}_0 ∧ true) c in CNF: c -b^{4, 1}_2 ∨ -b^{4, 1}_1 ∨ -b^{4, 1}_0 ∨ false c in DIMACS: -7556 -7557 -7558 0 c i = 2 c -2+1 --> -1 c ( b^{4, 2}_2 ∧ b^{4, 2}_1 ∧ -b^{4, 2}_0 ∧ p_8) -> ( b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ b^{4, 3}_0) c in CNF: c -b^{4, 2}_2 ∨ -b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ -p_8 ∨ b^{4, 3}_2 c -b^{4, 2}_2 ∨ -b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ -p_8 ∨ -b^{4, 3}_1 c -b^{4, 2}_2 ∨ -b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ -p_8 ∨ b^{4, 3}_0 c in DIMACS: -7559 -7560 7561 -8 7562 0 -7559 -7560 7561 -8 -7563 0 -7559 -7560 7561 -8 7564 0 c -1+1 --> 0 c ( b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ b^{4, 2}_0 ∧ p_8) -> (-b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ -b^{4, 3}_0) c in CNF: c -b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ -p_8 ∨ -b^{4, 3}_2 c -b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ -p_8 ∨ -b^{4, 3}_1 c -b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ -p_8 ∨ -b^{4, 3}_0 c in DIMACS: -7559 7560 -7561 -8 -7562 0 -7559 7560 -7561 -8 -7563 0 -7559 7560 -7561 -8 -7564 0 c 0+1 --> 1 c (-b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ -b^{4, 2}_0 ∧ p_8) -> (-b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ b^{4, 3}_0) c in CNF: c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ -p_8 ∨ -b^{4, 3}_2 c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ -p_8 ∨ -b^{4, 3}_1 c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ -p_8 ∨ b^{4, 3}_0 c in DIMACS: 7559 7560 7561 -8 -7562 0 7559 7560 7561 -8 -7563 0 7559 7560 7561 -8 7564 0 c 1+1 --> 2 c (-b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ b^{4, 2}_0 ∧ p_8) -> (-b^{4, 3}_2 ∧ b^{4, 3}_1 ∧ -b^{4, 3}_0) c in CNF: c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ -p_8 ∨ -b^{4, 3}_2 c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ -p_8 ∨ b^{4, 3}_1 c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ -p_8 ∨ -b^{4, 3}_0 c in DIMACS: 7559 7560 -7561 -8 -7562 0 7559 7560 -7561 -8 7563 0 7559 7560 -7561 -8 -7564 0 c 2+1 --> break c (-b^{4, 2}_2 ∧ b^{4, 2}_1 ∧ -b^{4, 2}_0 ∧ p_8) -> break c in CNF: c b^{4, 2}_2 ∨ -b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ -p_8 ∨ break c in DIMACS: 7559 -7560 7561 -8 1162 0 c 2-1 --> 1 c (-b^{4, 2}_2 ∧ b^{4, 2}_1 ∧ -b^{4, 2}_0 ∧ -p_8) -> (-b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ b^{4, 3}_0) c in CNF: c b^{4, 2}_2 ∨ -b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ p_8 ∨ -b^{4, 3}_2 c b^{4, 2}_2 ∨ -b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ p_8 ∨ -b^{4, 3}_1 c b^{4, 2}_2 ∨ -b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ p_8 ∨ b^{4, 3}_0 c in DIMACS: 7559 -7560 7561 8 -7562 0 7559 -7560 7561 8 -7563 0 7559 -7560 7561 8 7564 0 c 1-1 --> 0 c (-b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ b^{4, 2}_0 ∧ -p_8) -> (-b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ -b^{4, 3}_0) c in CNF: c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ p_8 ∨ -b^{4, 3}_2 c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ p_8 ∨ -b^{4, 3}_1 c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ p_8 ∨ -b^{4, 3}_0 c in DIMACS: 7559 7560 -7561 8 -7562 0 7559 7560 -7561 8 -7563 0 7559 7560 -7561 8 -7564 0 c 0-1 --> -1 c (-b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ -b^{4, 2}_0 ∧ -p_8) -> ( b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ b^{4, 3}_0) c in CNF: c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ p_8 ∨ b^{4, 3}_2 c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ p_8 ∨ -b^{4, 3}_1 c b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ p_8 ∨ b^{4, 3}_0 c in DIMACS: 7559 7560 7561 8 7562 0 7559 7560 7561 8 -7563 0 7559 7560 7561 8 7564 0 c -1-1 --> -2 c ( b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ b^{4, 2}_0 ∧ -p_8) -> ( b^{4, 3}_2 ∧ b^{4, 3}_1 ∧ -b^{4, 3}_0) c in CNF: c -b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ p_8 ∨ b^{4, 3}_2 c -b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ p_8 ∨ b^{4, 3}_1 c -b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ p_8 ∨ -b^{4, 3}_0 c in DIMACS: -7559 7560 -7561 8 7562 0 -7559 7560 -7561 8 7563 0 -7559 7560 -7561 8 -7564 0 c -2-1 --> break c ( b^{4, 2}_2 ∧ b^{4, 2}_1 ∧ -b^{4, 2}_0 ∧ -p_8) -> break c in CNF: c -b^{4, 2}_2 ∨ -b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ p_8 ∨ break c in DIMACS: -7559 -7560 7561 8 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 2}_2 ∧ -b^{4, 2}_1 ∧ -b^{4, 2}_0 ∧ true) c in CNF: c -b^{4, 2}_2 ∨ b^{4, 2}_1 ∨ b^{4, 2}_0 ∨ false c in DIMACS: -7559 7560 7561 0 c 3 does not represent an automaton state. c -(-b^{4, 2}_2 ∧ b^{4, 2}_1 ∧ b^{4, 2}_0 ∧ true) c in CNF: c b^{4, 2}_2 ∨ -b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ false c in DIMACS: 7559 -7560 -7561 0 c -3 does not represent an automaton state. c -( b^{4, 2}_2 ∧ b^{4, 2}_1 ∧ b^{4, 2}_0 ∧ true) c in CNF: c -b^{4, 2}_2 ∨ -b^{4, 2}_1 ∨ -b^{4, 2}_0 ∨ false c in DIMACS: -7559 -7560 -7561 0 c i = 3 c -2+1 --> -1 c ( b^{4, 3}_2 ∧ b^{4, 3}_1 ∧ -b^{4, 3}_0 ∧ p_12) -> ( b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ b^{4, 4}_0) c in CNF: c -b^{4, 3}_2 ∨ -b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ -p_12 ∨ b^{4, 4}_2 c -b^{4, 3}_2 ∨ -b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ -p_12 ∨ -b^{4, 4}_1 c -b^{4, 3}_2 ∨ -b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ -p_12 ∨ b^{4, 4}_0 c in DIMACS: -7562 -7563 7564 -12 7565 0 -7562 -7563 7564 -12 -7566 0 -7562 -7563 7564 -12 7567 0 c -1+1 --> 0 c ( b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ b^{4, 3}_0 ∧ p_12) -> (-b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ -b^{4, 4}_0) c in CNF: c -b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ -p_12 ∨ -b^{4, 4}_2 c -b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ -p_12 ∨ -b^{4, 4}_1 c -b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ -p_12 ∨ -b^{4, 4}_0 c in DIMACS: -7562 7563 -7564 -12 -7565 0 -7562 7563 -7564 -12 -7566 0 -7562 7563 -7564 -12 -7567 0 c 0+1 --> 1 c (-b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ -b^{4, 3}_0 ∧ p_12) -> (-b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ b^{4, 4}_0) c in CNF: c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ -p_12 ∨ -b^{4, 4}_2 c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ -p_12 ∨ -b^{4, 4}_1 c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ -p_12 ∨ b^{4, 4}_0 c in DIMACS: 7562 7563 7564 -12 -7565 0 7562 7563 7564 -12 -7566 0 7562 7563 7564 -12 7567 0 c 1+1 --> 2 c (-b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ b^{4, 3}_0 ∧ p_12) -> (-b^{4, 4}_2 ∧ b^{4, 4}_1 ∧ -b^{4, 4}_0) c in CNF: c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ -p_12 ∨ -b^{4, 4}_2 c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ -p_12 ∨ b^{4, 4}_1 c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ -p_12 ∨ -b^{4, 4}_0 c in DIMACS: 7562 7563 -7564 -12 -7565 0 7562 7563 -7564 -12 7566 0 7562 7563 -7564 -12 -7567 0 c 2+1 --> break c (-b^{4, 3}_2 ∧ b^{4, 3}_1 ∧ -b^{4, 3}_0 ∧ p_12) -> break c in CNF: c b^{4, 3}_2 ∨ -b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ -p_12 ∨ break c in DIMACS: 7562 -7563 7564 -12 1162 0 c 2-1 --> 1 c (-b^{4, 3}_2 ∧ b^{4, 3}_1 ∧ -b^{4, 3}_0 ∧ -p_12) -> (-b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ b^{4, 4}_0) c in CNF: c b^{4, 3}_2 ∨ -b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ p_12 ∨ -b^{4, 4}_2 c b^{4, 3}_2 ∨ -b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ p_12 ∨ -b^{4, 4}_1 c b^{4, 3}_2 ∨ -b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ p_12 ∨ b^{4, 4}_0 c in DIMACS: 7562 -7563 7564 12 -7565 0 7562 -7563 7564 12 -7566 0 7562 -7563 7564 12 7567 0 c 1-1 --> 0 c (-b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ b^{4, 3}_0 ∧ -p_12) -> (-b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ -b^{4, 4}_0) c in CNF: c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ p_12 ∨ -b^{4, 4}_2 c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ p_12 ∨ -b^{4, 4}_1 c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ p_12 ∨ -b^{4, 4}_0 c in DIMACS: 7562 7563 -7564 12 -7565 0 7562 7563 -7564 12 -7566 0 7562 7563 -7564 12 -7567 0 c 0-1 --> -1 c (-b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ -b^{4, 3}_0 ∧ -p_12) -> ( b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ b^{4, 4}_0) c in CNF: c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ p_12 ∨ b^{4, 4}_2 c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ p_12 ∨ -b^{4, 4}_1 c b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ p_12 ∨ b^{4, 4}_0 c in DIMACS: 7562 7563 7564 12 7565 0 7562 7563 7564 12 -7566 0 7562 7563 7564 12 7567 0 c -1-1 --> -2 c ( b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ b^{4, 3}_0 ∧ -p_12) -> ( b^{4, 4}_2 ∧ b^{4, 4}_1 ∧ -b^{4, 4}_0) c in CNF: c -b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ p_12 ∨ b^{4, 4}_2 c -b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ p_12 ∨ b^{4, 4}_1 c -b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ p_12 ∨ -b^{4, 4}_0 c in DIMACS: -7562 7563 -7564 12 7565 0 -7562 7563 -7564 12 7566 0 -7562 7563 -7564 12 -7567 0 c -2-1 --> break c ( b^{4, 3}_2 ∧ b^{4, 3}_1 ∧ -b^{4, 3}_0 ∧ -p_12) -> break c in CNF: c -b^{4, 3}_2 ∨ -b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ p_12 ∨ break c in DIMACS: -7562 -7563 7564 12 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 3}_2 ∧ -b^{4, 3}_1 ∧ -b^{4, 3}_0 ∧ true) c in CNF: c -b^{4, 3}_2 ∨ b^{4, 3}_1 ∨ b^{4, 3}_0 ∨ false c in DIMACS: -7562 7563 7564 0 c 3 does not represent an automaton state. c -(-b^{4, 3}_2 ∧ b^{4, 3}_1 ∧ b^{4, 3}_0 ∧ true) c in CNF: c b^{4, 3}_2 ∨ -b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ false c in DIMACS: 7562 -7563 -7564 0 c -3 does not represent an automaton state. c -( b^{4, 3}_2 ∧ b^{4, 3}_1 ∧ b^{4, 3}_0 ∧ true) c in CNF: c -b^{4, 3}_2 ∨ -b^{4, 3}_1 ∨ -b^{4, 3}_0 ∨ false c in DIMACS: -7562 -7563 -7564 0 c i = 4 c -2+1 --> -1 c ( b^{4, 4}_2 ∧ b^{4, 4}_1 ∧ -b^{4, 4}_0 ∧ p_16) -> ( b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ b^{4, 5}_0) c in CNF: c -b^{4, 4}_2 ∨ -b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ -p_16 ∨ b^{4, 5}_2 c -b^{4, 4}_2 ∨ -b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ -p_16 ∨ -b^{4, 5}_1 c -b^{4, 4}_2 ∨ -b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ -p_16 ∨ b^{4, 5}_0 c in DIMACS: -7565 -7566 7567 -16 7568 0 -7565 -7566 7567 -16 -7569 0 -7565 -7566 7567 -16 7570 0 c -1+1 --> 0 c ( b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ b^{4, 4}_0 ∧ p_16) -> (-b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ -b^{4, 5}_0) c in CNF: c -b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ -p_16 ∨ -b^{4, 5}_2 c -b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ -p_16 ∨ -b^{4, 5}_1 c -b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ -p_16 ∨ -b^{4, 5}_0 c in DIMACS: -7565 7566 -7567 -16 -7568 0 -7565 7566 -7567 -16 -7569 0 -7565 7566 -7567 -16 -7570 0 c 0+1 --> 1 c (-b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ -b^{4, 4}_0 ∧ p_16) -> (-b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ b^{4, 5}_0) c in CNF: c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ -p_16 ∨ -b^{4, 5}_2 c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ -p_16 ∨ -b^{4, 5}_1 c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ -p_16 ∨ b^{4, 5}_0 c in DIMACS: 7565 7566 7567 -16 -7568 0 7565 7566 7567 -16 -7569 0 7565 7566 7567 -16 7570 0 c 1+1 --> 2 c (-b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ b^{4, 4}_0 ∧ p_16) -> (-b^{4, 5}_2 ∧ b^{4, 5}_1 ∧ -b^{4, 5}_0) c in CNF: c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ -p_16 ∨ -b^{4, 5}_2 c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ -p_16 ∨ b^{4, 5}_1 c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ -p_16 ∨ -b^{4, 5}_0 c in DIMACS: 7565 7566 -7567 -16 -7568 0 7565 7566 -7567 -16 7569 0 7565 7566 -7567 -16 -7570 0 c 2+1 --> break c (-b^{4, 4}_2 ∧ b^{4, 4}_1 ∧ -b^{4, 4}_0 ∧ p_16) -> break c in CNF: c b^{4, 4}_2 ∨ -b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ -p_16 ∨ break c in DIMACS: 7565 -7566 7567 -16 1162 0 c 2-1 --> 1 c (-b^{4, 4}_2 ∧ b^{4, 4}_1 ∧ -b^{4, 4}_0 ∧ -p_16) -> (-b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ b^{4, 5}_0) c in CNF: c b^{4, 4}_2 ∨ -b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ p_16 ∨ -b^{4, 5}_2 c b^{4, 4}_2 ∨ -b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ p_16 ∨ -b^{4, 5}_1 c b^{4, 4}_2 ∨ -b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ p_16 ∨ b^{4, 5}_0 c in DIMACS: 7565 -7566 7567 16 -7568 0 7565 -7566 7567 16 -7569 0 7565 -7566 7567 16 7570 0 c 1-1 --> 0 c (-b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ b^{4, 4}_0 ∧ -p_16) -> (-b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ -b^{4, 5}_0) c in CNF: c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ p_16 ∨ -b^{4, 5}_2 c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ p_16 ∨ -b^{4, 5}_1 c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ p_16 ∨ -b^{4, 5}_0 c in DIMACS: 7565 7566 -7567 16 -7568 0 7565 7566 -7567 16 -7569 0 7565 7566 -7567 16 -7570 0 c 0-1 --> -1 c (-b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ -b^{4, 4}_0 ∧ -p_16) -> ( b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ b^{4, 5}_0) c in CNF: c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ p_16 ∨ b^{4, 5}_2 c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ p_16 ∨ -b^{4, 5}_1 c b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ p_16 ∨ b^{4, 5}_0 c in DIMACS: 7565 7566 7567 16 7568 0 7565 7566 7567 16 -7569 0 7565 7566 7567 16 7570 0 c -1-1 --> -2 c ( b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ b^{4, 4}_0 ∧ -p_16) -> ( b^{4, 5}_2 ∧ b^{4, 5}_1 ∧ -b^{4, 5}_0) c in CNF: c -b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ p_16 ∨ b^{4, 5}_2 c -b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ p_16 ∨ b^{4, 5}_1 c -b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ p_16 ∨ -b^{4, 5}_0 c in DIMACS: -7565 7566 -7567 16 7568 0 -7565 7566 -7567 16 7569 0 -7565 7566 -7567 16 -7570 0 c -2-1 --> break c ( b^{4, 4}_2 ∧ b^{4, 4}_1 ∧ -b^{4, 4}_0 ∧ -p_16) -> break c in CNF: c -b^{4, 4}_2 ∨ -b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ p_16 ∨ break c in DIMACS: -7565 -7566 7567 16 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 4}_2 ∧ -b^{4, 4}_1 ∧ -b^{4, 4}_0 ∧ true) c in CNF: c -b^{4, 4}_2 ∨ b^{4, 4}_1 ∨ b^{4, 4}_0 ∨ false c in DIMACS: -7565 7566 7567 0 c 3 does not represent an automaton state. c -(-b^{4, 4}_2 ∧ b^{4, 4}_1 ∧ b^{4, 4}_0 ∧ true) c in CNF: c b^{4, 4}_2 ∨ -b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ false c in DIMACS: 7565 -7566 -7567 0 c -3 does not represent an automaton state. c -( b^{4, 4}_2 ∧ b^{4, 4}_1 ∧ b^{4, 4}_0 ∧ true) c in CNF: c -b^{4, 4}_2 ∨ -b^{4, 4}_1 ∨ -b^{4, 4}_0 ∨ false c in DIMACS: -7565 -7566 -7567 0 c i = 5 c -2+1 --> -1 c ( b^{4, 5}_2 ∧ b^{4, 5}_1 ∧ -b^{4, 5}_0 ∧ p_20) -> ( b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ b^{4, 6}_0) c in CNF: c -b^{4, 5}_2 ∨ -b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ -p_20 ∨ b^{4, 6}_2 c -b^{4, 5}_2 ∨ -b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ -p_20 ∨ -b^{4, 6}_1 c -b^{4, 5}_2 ∨ -b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ -p_20 ∨ b^{4, 6}_0 c in DIMACS: -7568 -7569 7570 -20 7571 0 -7568 -7569 7570 -20 -7572 0 -7568 -7569 7570 -20 7573 0 c -1+1 --> 0 c ( b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ b^{4, 5}_0 ∧ p_20) -> (-b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ -b^{4, 6}_0) c in CNF: c -b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ -p_20 ∨ -b^{4, 6}_2 c -b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ -p_20 ∨ -b^{4, 6}_1 c -b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ -p_20 ∨ -b^{4, 6}_0 c in DIMACS: -7568 7569 -7570 -20 -7571 0 -7568 7569 -7570 -20 -7572 0 -7568 7569 -7570 -20 -7573 0 c 0+1 --> 1 c (-b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ -b^{4, 5}_0 ∧ p_20) -> (-b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ b^{4, 6}_0) c in CNF: c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ -p_20 ∨ -b^{4, 6}_2 c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ -p_20 ∨ -b^{4, 6}_1 c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ -p_20 ∨ b^{4, 6}_0 c in DIMACS: 7568 7569 7570 -20 -7571 0 7568 7569 7570 -20 -7572 0 7568 7569 7570 -20 7573 0 c 1+1 --> 2 c (-b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ b^{4, 5}_0 ∧ p_20) -> (-b^{4, 6}_2 ∧ b^{4, 6}_1 ∧ -b^{4, 6}_0) c in CNF: c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ -p_20 ∨ -b^{4, 6}_2 c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ -p_20 ∨ b^{4, 6}_1 c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ -p_20 ∨ -b^{4, 6}_0 c in DIMACS: 7568 7569 -7570 -20 -7571 0 7568 7569 -7570 -20 7572 0 7568 7569 -7570 -20 -7573 0 c 2+1 --> break c (-b^{4, 5}_2 ∧ b^{4, 5}_1 ∧ -b^{4, 5}_0 ∧ p_20) -> break c in CNF: c b^{4, 5}_2 ∨ -b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ -p_20 ∨ break c in DIMACS: 7568 -7569 7570 -20 1162 0 c 2-1 --> 1 c (-b^{4, 5}_2 ∧ b^{4, 5}_1 ∧ -b^{4, 5}_0 ∧ -p_20) -> (-b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ b^{4, 6}_0) c in CNF: c b^{4, 5}_2 ∨ -b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ p_20 ∨ -b^{4, 6}_2 c b^{4, 5}_2 ∨ -b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ p_20 ∨ -b^{4, 6}_1 c b^{4, 5}_2 ∨ -b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ p_20 ∨ b^{4, 6}_0 c in DIMACS: 7568 -7569 7570 20 -7571 0 7568 -7569 7570 20 -7572 0 7568 -7569 7570 20 7573 0 c 1-1 --> 0 c (-b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ b^{4, 5}_0 ∧ -p_20) -> (-b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ -b^{4, 6}_0) c in CNF: c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ p_20 ∨ -b^{4, 6}_2 c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ p_20 ∨ -b^{4, 6}_1 c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ p_20 ∨ -b^{4, 6}_0 c in DIMACS: 7568 7569 -7570 20 -7571 0 7568 7569 -7570 20 -7572 0 7568 7569 -7570 20 -7573 0 c 0-1 --> -1 c (-b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ -b^{4, 5}_0 ∧ -p_20) -> ( b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ b^{4, 6}_0) c in CNF: c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ p_20 ∨ b^{4, 6}_2 c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ p_20 ∨ -b^{4, 6}_1 c b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ p_20 ∨ b^{4, 6}_0 c in DIMACS: 7568 7569 7570 20 7571 0 7568 7569 7570 20 -7572 0 7568 7569 7570 20 7573 0 c -1-1 --> -2 c ( b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ b^{4, 5}_0 ∧ -p_20) -> ( b^{4, 6}_2 ∧ b^{4, 6}_1 ∧ -b^{4, 6}_0) c in CNF: c -b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ p_20 ∨ b^{4, 6}_2 c -b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ p_20 ∨ b^{4, 6}_1 c -b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ p_20 ∨ -b^{4, 6}_0 c in DIMACS: -7568 7569 -7570 20 7571 0 -7568 7569 -7570 20 7572 0 -7568 7569 -7570 20 -7573 0 c -2-1 --> break c ( b^{4, 5}_2 ∧ b^{4, 5}_1 ∧ -b^{4, 5}_0 ∧ -p_20) -> break c in CNF: c -b^{4, 5}_2 ∨ -b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ p_20 ∨ break c in DIMACS: -7568 -7569 7570 20 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 5}_2 ∧ -b^{4, 5}_1 ∧ -b^{4, 5}_0 ∧ true) c in CNF: c -b^{4, 5}_2 ∨ b^{4, 5}_1 ∨ b^{4, 5}_0 ∨ false c in DIMACS: -7568 7569 7570 0 c 3 does not represent an automaton state. c -(-b^{4, 5}_2 ∧ b^{4, 5}_1 ∧ b^{4, 5}_0 ∧ true) c in CNF: c b^{4, 5}_2 ∨ -b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ false c in DIMACS: 7568 -7569 -7570 0 c -3 does not represent an automaton state. c -( b^{4, 5}_2 ∧ b^{4, 5}_1 ∧ b^{4, 5}_0 ∧ true) c in CNF: c -b^{4, 5}_2 ∨ -b^{4, 5}_1 ∨ -b^{4, 5}_0 ∨ false c in DIMACS: -7568 -7569 -7570 0 c i = 6 c -2+1 --> -1 c ( b^{4, 6}_2 ∧ b^{4, 6}_1 ∧ -b^{4, 6}_0 ∧ p_24) -> ( b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ b^{4, 7}_0) c in CNF: c -b^{4, 6}_2 ∨ -b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ -p_24 ∨ b^{4, 7}_2 c -b^{4, 6}_2 ∨ -b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ -p_24 ∨ -b^{4, 7}_1 c -b^{4, 6}_2 ∨ -b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ -p_24 ∨ b^{4, 7}_0 c in DIMACS: -7571 -7572 7573 -24 7574 0 -7571 -7572 7573 -24 -7575 0 -7571 -7572 7573 -24 7576 0 c -1+1 --> 0 c ( b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ b^{4, 6}_0 ∧ p_24) -> (-b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ -b^{4, 7}_0) c in CNF: c -b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ -p_24 ∨ -b^{4, 7}_2 c -b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ -p_24 ∨ -b^{4, 7}_1 c -b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ -p_24 ∨ -b^{4, 7}_0 c in DIMACS: -7571 7572 -7573 -24 -7574 0 -7571 7572 -7573 -24 -7575 0 -7571 7572 -7573 -24 -7576 0 c 0+1 --> 1 c (-b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ -b^{4, 6}_0 ∧ p_24) -> (-b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ b^{4, 7}_0) c in CNF: c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ -p_24 ∨ -b^{4, 7}_2 c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ -p_24 ∨ -b^{4, 7}_1 c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ -p_24 ∨ b^{4, 7}_0 c in DIMACS: 7571 7572 7573 -24 -7574 0 7571 7572 7573 -24 -7575 0 7571 7572 7573 -24 7576 0 c 1+1 --> 2 c (-b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ b^{4, 6}_0 ∧ p_24) -> (-b^{4, 7}_2 ∧ b^{4, 7}_1 ∧ -b^{4, 7}_0) c in CNF: c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ -p_24 ∨ -b^{4, 7}_2 c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ -p_24 ∨ b^{4, 7}_1 c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ -p_24 ∨ -b^{4, 7}_0 c in DIMACS: 7571 7572 -7573 -24 -7574 0 7571 7572 -7573 -24 7575 0 7571 7572 -7573 -24 -7576 0 c 2+1 --> break c (-b^{4, 6}_2 ∧ b^{4, 6}_1 ∧ -b^{4, 6}_0 ∧ p_24) -> break c in CNF: c b^{4, 6}_2 ∨ -b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ -p_24 ∨ break c in DIMACS: 7571 -7572 7573 -24 1162 0 c 2-1 --> 1 c (-b^{4, 6}_2 ∧ b^{4, 6}_1 ∧ -b^{4, 6}_0 ∧ -p_24) -> (-b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ b^{4, 7}_0) c in CNF: c b^{4, 6}_2 ∨ -b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ p_24 ∨ -b^{4, 7}_2 c b^{4, 6}_2 ∨ -b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ p_24 ∨ -b^{4, 7}_1 c b^{4, 6}_2 ∨ -b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ p_24 ∨ b^{4, 7}_0 c in DIMACS: 7571 -7572 7573 24 -7574 0 7571 -7572 7573 24 -7575 0 7571 -7572 7573 24 7576 0 c 1-1 --> 0 c (-b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ b^{4, 6}_0 ∧ -p_24) -> (-b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ -b^{4, 7}_0) c in CNF: c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ p_24 ∨ -b^{4, 7}_2 c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ p_24 ∨ -b^{4, 7}_1 c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ p_24 ∨ -b^{4, 7}_0 c in DIMACS: 7571 7572 -7573 24 -7574 0 7571 7572 -7573 24 -7575 0 7571 7572 -7573 24 -7576 0 c 0-1 --> -1 c (-b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ -b^{4, 6}_0 ∧ -p_24) -> ( b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ b^{4, 7}_0) c in CNF: c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ p_24 ∨ b^{4, 7}_2 c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ p_24 ∨ -b^{4, 7}_1 c b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ p_24 ∨ b^{4, 7}_0 c in DIMACS: 7571 7572 7573 24 7574 0 7571 7572 7573 24 -7575 0 7571 7572 7573 24 7576 0 c -1-1 --> -2 c ( b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ b^{4, 6}_0 ∧ -p_24) -> ( b^{4, 7}_2 ∧ b^{4, 7}_1 ∧ -b^{4, 7}_0) c in CNF: c -b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ p_24 ∨ b^{4, 7}_2 c -b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ p_24 ∨ b^{4, 7}_1 c -b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ p_24 ∨ -b^{4, 7}_0 c in DIMACS: -7571 7572 -7573 24 7574 0 -7571 7572 -7573 24 7575 0 -7571 7572 -7573 24 -7576 0 c -2-1 --> break c ( b^{4, 6}_2 ∧ b^{4, 6}_1 ∧ -b^{4, 6}_0 ∧ -p_24) -> break c in CNF: c -b^{4, 6}_2 ∨ -b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ p_24 ∨ break c in DIMACS: -7571 -7572 7573 24 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 6}_2 ∧ -b^{4, 6}_1 ∧ -b^{4, 6}_0 ∧ true) c in CNF: c -b^{4, 6}_2 ∨ b^{4, 6}_1 ∨ b^{4, 6}_0 ∨ false c in DIMACS: -7571 7572 7573 0 c 3 does not represent an automaton state. c -(-b^{4, 6}_2 ∧ b^{4, 6}_1 ∧ b^{4, 6}_0 ∧ true) c in CNF: c b^{4, 6}_2 ∨ -b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ false c in DIMACS: 7571 -7572 -7573 0 c -3 does not represent an automaton state. c -( b^{4, 6}_2 ∧ b^{4, 6}_1 ∧ b^{4, 6}_0 ∧ true) c in CNF: c -b^{4, 6}_2 ∨ -b^{4, 6}_1 ∨ -b^{4, 6}_0 ∨ false c in DIMACS: -7571 -7572 -7573 0 c i = 7 c -2+1 --> -1 c ( b^{4, 7}_2 ∧ b^{4, 7}_1 ∧ -b^{4, 7}_0 ∧ p_28) -> ( b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ b^{4, 8}_0) c in CNF: c -b^{4, 7}_2 ∨ -b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ -p_28 ∨ b^{4, 8}_2 c -b^{4, 7}_2 ∨ -b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ -p_28 ∨ -b^{4, 8}_1 c -b^{4, 7}_2 ∨ -b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ -p_28 ∨ b^{4, 8}_0 c in DIMACS: -7574 -7575 7576 -28 7577 0 -7574 -7575 7576 -28 -7578 0 -7574 -7575 7576 -28 7579 0 c -1+1 --> 0 c ( b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ b^{4, 7}_0 ∧ p_28) -> (-b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ -b^{4, 8}_0) c in CNF: c -b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ -p_28 ∨ -b^{4, 8}_2 c -b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ -p_28 ∨ -b^{4, 8}_1 c -b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ -p_28 ∨ -b^{4, 8}_0 c in DIMACS: -7574 7575 -7576 -28 -7577 0 -7574 7575 -7576 -28 -7578 0 -7574 7575 -7576 -28 -7579 0 c 0+1 --> 1 c (-b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ -b^{4, 7}_0 ∧ p_28) -> (-b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ b^{4, 8}_0) c in CNF: c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ -p_28 ∨ -b^{4, 8}_2 c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ -p_28 ∨ -b^{4, 8}_1 c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ -p_28 ∨ b^{4, 8}_0 c in DIMACS: 7574 7575 7576 -28 -7577 0 7574 7575 7576 -28 -7578 0 7574 7575 7576 -28 7579 0 c 1+1 --> 2 c (-b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ b^{4, 7}_0 ∧ p_28) -> (-b^{4, 8}_2 ∧ b^{4, 8}_1 ∧ -b^{4, 8}_0) c in CNF: c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ -p_28 ∨ -b^{4, 8}_2 c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ -p_28 ∨ b^{4, 8}_1 c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ -p_28 ∨ -b^{4, 8}_0 c in DIMACS: 7574 7575 -7576 -28 -7577 0 7574 7575 -7576 -28 7578 0 7574 7575 -7576 -28 -7579 0 c 2+1 --> break c (-b^{4, 7}_2 ∧ b^{4, 7}_1 ∧ -b^{4, 7}_0 ∧ p_28) -> break c in CNF: c b^{4, 7}_2 ∨ -b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ -p_28 ∨ break c in DIMACS: 7574 -7575 7576 -28 1162 0 c 2-1 --> 1 c (-b^{4, 7}_2 ∧ b^{4, 7}_1 ∧ -b^{4, 7}_0 ∧ -p_28) -> (-b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ b^{4, 8}_0) c in CNF: c b^{4, 7}_2 ∨ -b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ p_28 ∨ -b^{4, 8}_2 c b^{4, 7}_2 ∨ -b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ p_28 ∨ -b^{4, 8}_1 c b^{4, 7}_2 ∨ -b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ p_28 ∨ b^{4, 8}_0 c in DIMACS: 7574 -7575 7576 28 -7577 0 7574 -7575 7576 28 -7578 0 7574 -7575 7576 28 7579 0 c 1-1 --> 0 c (-b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ b^{4, 7}_0 ∧ -p_28) -> (-b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ -b^{4, 8}_0) c in CNF: c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ p_28 ∨ -b^{4, 8}_2 c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ p_28 ∨ -b^{4, 8}_1 c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ p_28 ∨ -b^{4, 8}_0 c in DIMACS: 7574 7575 -7576 28 -7577 0 7574 7575 -7576 28 -7578 0 7574 7575 -7576 28 -7579 0 c 0-1 --> -1 c (-b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ -b^{4, 7}_0 ∧ -p_28) -> ( b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ b^{4, 8}_0) c in CNF: c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ p_28 ∨ b^{4, 8}_2 c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ p_28 ∨ -b^{4, 8}_1 c b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ p_28 ∨ b^{4, 8}_0 c in DIMACS: 7574 7575 7576 28 7577 0 7574 7575 7576 28 -7578 0 7574 7575 7576 28 7579 0 c -1-1 --> -2 c ( b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ b^{4, 7}_0 ∧ -p_28) -> ( b^{4, 8}_2 ∧ b^{4, 8}_1 ∧ -b^{4, 8}_0) c in CNF: c -b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ p_28 ∨ b^{4, 8}_2 c -b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ p_28 ∨ b^{4, 8}_1 c -b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ p_28 ∨ -b^{4, 8}_0 c in DIMACS: -7574 7575 -7576 28 7577 0 -7574 7575 -7576 28 7578 0 -7574 7575 -7576 28 -7579 0 c -2-1 --> break c ( b^{4, 7}_2 ∧ b^{4, 7}_1 ∧ -b^{4, 7}_0 ∧ -p_28) -> break c in CNF: c -b^{4, 7}_2 ∨ -b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ p_28 ∨ break c in DIMACS: -7574 -7575 7576 28 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 7}_2 ∧ -b^{4, 7}_1 ∧ -b^{4, 7}_0 ∧ true) c in CNF: c -b^{4, 7}_2 ∨ b^{4, 7}_1 ∨ b^{4, 7}_0 ∨ false c in DIMACS: -7574 7575 7576 0 c 3 does not represent an automaton state. c -(-b^{4, 7}_2 ∧ b^{4, 7}_1 ∧ b^{4, 7}_0 ∧ true) c in CNF: c b^{4, 7}_2 ∨ -b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ false c in DIMACS: 7574 -7575 -7576 0 c -3 does not represent an automaton state. c -( b^{4, 7}_2 ∧ b^{4, 7}_1 ∧ b^{4, 7}_0 ∧ true) c in CNF: c -b^{4, 7}_2 ∨ -b^{4, 7}_1 ∨ -b^{4, 7}_0 ∨ false c in DIMACS: -7574 -7575 -7576 0 c i = 8 c -2+1 --> -1 c ( b^{4, 8}_2 ∧ b^{4, 8}_1 ∧ -b^{4, 8}_0 ∧ p_32) -> ( b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ b^{4, 9}_0) c in CNF: c -b^{4, 8}_2 ∨ -b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ -p_32 ∨ b^{4, 9}_2 c -b^{4, 8}_2 ∨ -b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ -p_32 ∨ -b^{4, 9}_1 c -b^{4, 8}_2 ∨ -b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ -p_32 ∨ b^{4, 9}_0 c in DIMACS: -7577 -7578 7579 -32 7580 0 -7577 -7578 7579 -32 -7581 0 -7577 -7578 7579 -32 7582 0 c -1+1 --> 0 c ( b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ b^{4, 8}_0 ∧ p_32) -> (-b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ -b^{4, 9}_0) c in CNF: c -b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ -p_32 ∨ -b^{4, 9}_2 c -b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ -p_32 ∨ -b^{4, 9}_1 c -b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ -p_32 ∨ -b^{4, 9}_0 c in DIMACS: -7577 7578 -7579 -32 -7580 0 -7577 7578 -7579 -32 -7581 0 -7577 7578 -7579 -32 -7582 0 c 0+1 --> 1 c (-b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ -b^{4, 8}_0 ∧ p_32) -> (-b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ b^{4, 9}_0) c in CNF: c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ -p_32 ∨ -b^{4, 9}_2 c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ -p_32 ∨ -b^{4, 9}_1 c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ -p_32 ∨ b^{4, 9}_0 c in DIMACS: 7577 7578 7579 -32 -7580 0 7577 7578 7579 -32 -7581 0 7577 7578 7579 -32 7582 0 c 1+1 --> 2 c (-b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ b^{4, 8}_0 ∧ p_32) -> (-b^{4, 9}_2 ∧ b^{4, 9}_1 ∧ -b^{4, 9}_0) c in CNF: c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ -p_32 ∨ -b^{4, 9}_2 c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ -p_32 ∨ b^{4, 9}_1 c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ -p_32 ∨ -b^{4, 9}_0 c in DIMACS: 7577 7578 -7579 -32 -7580 0 7577 7578 -7579 -32 7581 0 7577 7578 -7579 -32 -7582 0 c 2+1 --> break c (-b^{4, 8}_2 ∧ b^{4, 8}_1 ∧ -b^{4, 8}_0 ∧ p_32) -> break c in CNF: c b^{4, 8}_2 ∨ -b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ -p_32 ∨ break c in DIMACS: 7577 -7578 7579 -32 1162 0 c 2-1 --> 1 c (-b^{4, 8}_2 ∧ b^{4, 8}_1 ∧ -b^{4, 8}_0 ∧ -p_32) -> (-b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ b^{4, 9}_0) c in CNF: c b^{4, 8}_2 ∨ -b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ p_32 ∨ -b^{4, 9}_2 c b^{4, 8}_2 ∨ -b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ p_32 ∨ -b^{4, 9}_1 c b^{4, 8}_2 ∨ -b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ p_32 ∨ b^{4, 9}_0 c in DIMACS: 7577 -7578 7579 32 -7580 0 7577 -7578 7579 32 -7581 0 7577 -7578 7579 32 7582 0 c 1-1 --> 0 c (-b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ b^{4, 8}_0 ∧ -p_32) -> (-b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ -b^{4, 9}_0) c in CNF: c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ p_32 ∨ -b^{4, 9}_2 c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ p_32 ∨ -b^{4, 9}_1 c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ p_32 ∨ -b^{4, 9}_0 c in DIMACS: 7577 7578 -7579 32 -7580 0 7577 7578 -7579 32 -7581 0 7577 7578 -7579 32 -7582 0 c 0-1 --> -1 c (-b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ -b^{4, 8}_0 ∧ -p_32) -> ( b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ b^{4, 9}_0) c in CNF: c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ p_32 ∨ b^{4, 9}_2 c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ p_32 ∨ -b^{4, 9}_1 c b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ p_32 ∨ b^{4, 9}_0 c in DIMACS: 7577 7578 7579 32 7580 0 7577 7578 7579 32 -7581 0 7577 7578 7579 32 7582 0 c -1-1 --> -2 c ( b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ b^{4, 8}_0 ∧ -p_32) -> ( b^{4, 9}_2 ∧ b^{4, 9}_1 ∧ -b^{4, 9}_0) c in CNF: c -b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ p_32 ∨ b^{4, 9}_2 c -b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ p_32 ∨ b^{4, 9}_1 c -b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ p_32 ∨ -b^{4, 9}_0 c in DIMACS: -7577 7578 -7579 32 7580 0 -7577 7578 -7579 32 7581 0 -7577 7578 -7579 32 -7582 0 c -2-1 --> break c ( b^{4, 8}_2 ∧ b^{4, 8}_1 ∧ -b^{4, 8}_0 ∧ -p_32) -> break c in CNF: c -b^{4, 8}_2 ∨ -b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ p_32 ∨ break c in DIMACS: -7577 -7578 7579 32 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 8}_2 ∧ -b^{4, 8}_1 ∧ -b^{4, 8}_0 ∧ true) c in CNF: c -b^{4, 8}_2 ∨ b^{4, 8}_1 ∨ b^{4, 8}_0 ∨ false c in DIMACS: -7577 7578 7579 0 c 3 does not represent an automaton state. c -(-b^{4, 8}_2 ∧ b^{4, 8}_1 ∧ b^{4, 8}_0 ∧ true) c in CNF: c b^{4, 8}_2 ∨ -b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ false c in DIMACS: 7577 -7578 -7579 0 c -3 does not represent an automaton state. c -( b^{4, 8}_2 ∧ b^{4, 8}_1 ∧ b^{4, 8}_0 ∧ true) c in CNF: c -b^{4, 8}_2 ∨ -b^{4, 8}_1 ∨ -b^{4, 8}_0 ∨ false c in DIMACS: -7577 -7578 -7579 0 c i = 9 c -2+1 --> -1 c ( b^{4, 9}_2 ∧ b^{4, 9}_1 ∧ -b^{4, 9}_0 ∧ p_36) -> ( b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ b^{4, 10}_0) c in CNF: c -b^{4, 9}_2 ∨ -b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ -p_36 ∨ b^{4, 10}_2 c -b^{4, 9}_2 ∨ -b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ -p_36 ∨ -b^{4, 10}_1 c -b^{4, 9}_2 ∨ -b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ -p_36 ∨ b^{4, 10}_0 c in DIMACS: -7580 -7581 7582 -36 7583 0 -7580 -7581 7582 -36 -7584 0 -7580 -7581 7582 -36 7585 0 c -1+1 --> 0 c ( b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ b^{4, 9}_0 ∧ p_36) -> (-b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ -b^{4, 10}_0) c in CNF: c -b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ -p_36 ∨ -b^{4, 10}_2 c -b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ -p_36 ∨ -b^{4, 10}_1 c -b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ -p_36 ∨ -b^{4, 10}_0 c in DIMACS: -7580 7581 -7582 -36 -7583 0 -7580 7581 -7582 -36 -7584 0 -7580 7581 -7582 -36 -7585 0 c 0+1 --> 1 c (-b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ -b^{4, 9}_0 ∧ p_36) -> (-b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ b^{4, 10}_0) c in CNF: c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ -p_36 ∨ -b^{4, 10}_2 c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ -p_36 ∨ -b^{4, 10}_1 c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ -p_36 ∨ b^{4, 10}_0 c in DIMACS: 7580 7581 7582 -36 -7583 0 7580 7581 7582 -36 -7584 0 7580 7581 7582 -36 7585 0 c 1+1 --> 2 c (-b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ b^{4, 9}_0 ∧ p_36) -> (-b^{4, 10}_2 ∧ b^{4, 10}_1 ∧ -b^{4, 10}_0) c in CNF: c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ -p_36 ∨ -b^{4, 10}_2 c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ -p_36 ∨ b^{4, 10}_1 c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ -p_36 ∨ -b^{4, 10}_0 c in DIMACS: 7580 7581 -7582 -36 -7583 0 7580 7581 -7582 -36 7584 0 7580 7581 -7582 -36 -7585 0 c 2+1 --> break c (-b^{4, 9}_2 ∧ b^{4, 9}_1 ∧ -b^{4, 9}_0 ∧ p_36) -> break c in CNF: c b^{4, 9}_2 ∨ -b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ -p_36 ∨ break c in DIMACS: 7580 -7581 7582 -36 1162 0 c 2-1 --> 1 c (-b^{4, 9}_2 ∧ b^{4, 9}_1 ∧ -b^{4, 9}_0 ∧ -p_36) -> (-b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ b^{4, 10}_0) c in CNF: c b^{4, 9}_2 ∨ -b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ p_36 ∨ -b^{4, 10}_2 c b^{4, 9}_2 ∨ -b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ p_36 ∨ -b^{4, 10}_1 c b^{4, 9}_2 ∨ -b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ p_36 ∨ b^{4, 10}_0 c in DIMACS: 7580 -7581 7582 36 -7583 0 7580 -7581 7582 36 -7584 0 7580 -7581 7582 36 7585 0 c 1-1 --> 0 c (-b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ b^{4, 9}_0 ∧ -p_36) -> (-b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ -b^{4, 10}_0) c in CNF: c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ p_36 ∨ -b^{4, 10}_2 c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ p_36 ∨ -b^{4, 10}_1 c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ p_36 ∨ -b^{4, 10}_0 c in DIMACS: 7580 7581 -7582 36 -7583 0 7580 7581 -7582 36 -7584 0 7580 7581 -7582 36 -7585 0 c 0-1 --> -1 c (-b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ -b^{4, 9}_0 ∧ -p_36) -> ( b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ b^{4, 10}_0) c in CNF: c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ p_36 ∨ b^{4, 10}_2 c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ p_36 ∨ -b^{4, 10}_1 c b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ p_36 ∨ b^{4, 10}_0 c in DIMACS: 7580 7581 7582 36 7583 0 7580 7581 7582 36 -7584 0 7580 7581 7582 36 7585 0 c -1-1 --> -2 c ( b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ b^{4, 9}_0 ∧ -p_36) -> ( b^{4, 10}_2 ∧ b^{4, 10}_1 ∧ -b^{4, 10}_0) c in CNF: c -b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ p_36 ∨ b^{4, 10}_2 c -b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ p_36 ∨ b^{4, 10}_1 c -b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ p_36 ∨ -b^{4, 10}_0 c in DIMACS: -7580 7581 -7582 36 7583 0 -7580 7581 -7582 36 7584 0 -7580 7581 -7582 36 -7585 0 c -2-1 --> break c ( b^{4, 9}_2 ∧ b^{4, 9}_1 ∧ -b^{4, 9}_0 ∧ -p_36) -> break c in CNF: c -b^{4, 9}_2 ∨ -b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ p_36 ∨ break c in DIMACS: -7580 -7581 7582 36 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 9}_2 ∧ -b^{4, 9}_1 ∧ -b^{4, 9}_0 ∧ true) c in CNF: c -b^{4, 9}_2 ∨ b^{4, 9}_1 ∨ b^{4, 9}_0 ∨ false c in DIMACS: -7580 7581 7582 0 c 3 does not represent an automaton state. c -(-b^{4, 9}_2 ∧ b^{4, 9}_1 ∧ b^{4, 9}_0 ∧ true) c in CNF: c b^{4, 9}_2 ∨ -b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ false c in DIMACS: 7580 -7581 -7582 0 c -3 does not represent an automaton state. c -( b^{4, 9}_2 ∧ b^{4, 9}_1 ∧ b^{4, 9}_0 ∧ true) c in CNF: c -b^{4, 9}_2 ∨ -b^{4, 9}_1 ∨ -b^{4, 9}_0 ∨ false c in DIMACS: -7580 -7581 -7582 0 c i = 10 c -2+1 --> -1 c ( b^{4, 10}_2 ∧ b^{4, 10}_1 ∧ -b^{4, 10}_0 ∧ p_40) -> ( b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ b^{4, 11}_0) c in CNF: c -b^{4, 10}_2 ∨ -b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ -p_40 ∨ b^{4, 11}_2 c -b^{4, 10}_2 ∨ -b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ -p_40 ∨ -b^{4, 11}_1 c -b^{4, 10}_2 ∨ -b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ -p_40 ∨ b^{4, 11}_0 c in DIMACS: -7583 -7584 7585 -40 7586 0 -7583 -7584 7585 -40 -7587 0 -7583 -7584 7585 -40 7588 0 c -1+1 --> 0 c ( b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ b^{4, 10}_0 ∧ p_40) -> (-b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ -b^{4, 11}_0) c in CNF: c -b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ -p_40 ∨ -b^{4, 11}_2 c -b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ -p_40 ∨ -b^{4, 11}_1 c -b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ -p_40 ∨ -b^{4, 11}_0 c in DIMACS: -7583 7584 -7585 -40 -7586 0 -7583 7584 -7585 -40 -7587 0 -7583 7584 -7585 -40 -7588 0 c 0+1 --> 1 c (-b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ -b^{4, 10}_0 ∧ p_40) -> (-b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ b^{4, 11}_0) c in CNF: c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ -p_40 ∨ -b^{4, 11}_2 c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ -p_40 ∨ -b^{4, 11}_1 c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ -p_40 ∨ b^{4, 11}_0 c in DIMACS: 7583 7584 7585 -40 -7586 0 7583 7584 7585 -40 -7587 0 7583 7584 7585 -40 7588 0 c 1+1 --> 2 c (-b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ b^{4, 10}_0 ∧ p_40) -> (-b^{4, 11}_2 ∧ b^{4, 11}_1 ∧ -b^{4, 11}_0) c in CNF: c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ -p_40 ∨ -b^{4, 11}_2 c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ -p_40 ∨ b^{4, 11}_1 c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ -p_40 ∨ -b^{4, 11}_0 c in DIMACS: 7583 7584 -7585 -40 -7586 0 7583 7584 -7585 -40 7587 0 7583 7584 -7585 -40 -7588 0 c 2+1 --> break c (-b^{4, 10}_2 ∧ b^{4, 10}_1 ∧ -b^{4, 10}_0 ∧ p_40) -> break c in CNF: c b^{4, 10}_2 ∨ -b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ -p_40 ∨ break c in DIMACS: 7583 -7584 7585 -40 1162 0 c 2-1 --> 1 c (-b^{4, 10}_2 ∧ b^{4, 10}_1 ∧ -b^{4, 10}_0 ∧ -p_40) -> (-b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ b^{4, 11}_0) c in CNF: c b^{4, 10}_2 ∨ -b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ p_40 ∨ -b^{4, 11}_2 c b^{4, 10}_2 ∨ -b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ p_40 ∨ -b^{4, 11}_1 c b^{4, 10}_2 ∨ -b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ p_40 ∨ b^{4, 11}_0 c in DIMACS: 7583 -7584 7585 40 -7586 0 7583 -7584 7585 40 -7587 0 7583 -7584 7585 40 7588 0 c 1-1 --> 0 c (-b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ b^{4, 10}_0 ∧ -p_40) -> (-b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ -b^{4, 11}_0) c in CNF: c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ p_40 ∨ -b^{4, 11}_2 c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ p_40 ∨ -b^{4, 11}_1 c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ p_40 ∨ -b^{4, 11}_0 c in DIMACS: 7583 7584 -7585 40 -7586 0 7583 7584 -7585 40 -7587 0 7583 7584 -7585 40 -7588 0 c 0-1 --> -1 c (-b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ -b^{4, 10}_0 ∧ -p_40) -> ( b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ b^{4, 11}_0) c in CNF: c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ p_40 ∨ b^{4, 11}_2 c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ p_40 ∨ -b^{4, 11}_1 c b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ p_40 ∨ b^{4, 11}_0 c in DIMACS: 7583 7584 7585 40 7586 0 7583 7584 7585 40 -7587 0 7583 7584 7585 40 7588 0 c -1-1 --> -2 c ( b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ b^{4, 10}_0 ∧ -p_40) -> ( b^{4, 11}_2 ∧ b^{4, 11}_1 ∧ -b^{4, 11}_0) c in CNF: c -b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ p_40 ∨ b^{4, 11}_2 c -b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ p_40 ∨ b^{4, 11}_1 c -b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ p_40 ∨ -b^{4, 11}_0 c in DIMACS: -7583 7584 -7585 40 7586 0 -7583 7584 -7585 40 7587 0 -7583 7584 -7585 40 -7588 0 c -2-1 --> break c ( b^{4, 10}_2 ∧ b^{4, 10}_1 ∧ -b^{4, 10}_0 ∧ -p_40) -> break c in CNF: c -b^{4, 10}_2 ∨ -b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ p_40 ∨ break c in DIMACS: -7583 -7584 7585 40 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 10}_2 ∧ -b^{4, 10}_1 ∧ -b^{4, 10}_0 ∧ true) c in CNF: c -b^{4, 10}_2 ∨ b^{4, 10}_1 ∨ b^{4, 10}_0 ∨ false c in DIMACS: -7583 7584 7585 0 c 3 does not represent an automaton state. c -(-b^{4, 10}_2 ∧ b^{4, 10}_1 ∧ b^{4, 10}_0 ∧ true) c in CNF: c b^{4, 10}_2 ∨ -b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ false c in DIMACS: 7583 -7584 -7585 0 c -3 does not represent an automaton state. c -( b^{4, 10}_2 ∧ b^{4, 10}_1 ∧ b^{4, 10}_0 ∧ true) c in CNF: c -b^{4, 10}_2 ∨ -b^{4, 10}_1 ∨ -b^{4, 10}_0 ∨ false c in DIMACS: -7583 -7584 -7585 0 c i = 11 c -2+1 --> -1 c ( b^{4, 11}_2 ∧ b^{4, 11}_1 ∧ -b^{4, 11}_0 ∧ p_44) -> ( b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ b^{4, 12}_0) c in CNF: c -b^{4, 11}_2 ∨ -b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ -p_44 ∨ b^{4, 12}_2 c -b^{4, 11}_2 ∨ -b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ -p_44 ∨ -b^{4, 12}_1 c -b^{4, 11}_2 ∨ -b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ -p_44 ∨ b^{4, 12}_0 c in DIMACS: -7586 -7587 7588 -44 7589 0 -7586 -7587 7588 -44 -7590 0 -7586 -7587 7588 -44 7591 0 c -1+1 --> 0 c ( b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ b^{4, 11}_0 ∧ p_44) -> (-b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ -b^{4, 12}_0) c in CNF: c -b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ -p_44 ∨ -b^{4, 12}_2 c -b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ -p_44 ∨ -b^{4, 12}_1 c -b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ -p_44 ∨ -b^{4, 12}_0 c in DIMACS: -7586 7587 -7588 -44 -7589 0 -7586 7587 -7588 -44 -7590 0 -7586 7587 -7588 -44 -7591 0 c 0+1 --> 1 c (-b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ -b^{4, 11}_0 ∧ p_44) -> (-b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ b^{4, 12}_0) c in CNF: c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ -p_44 ∨ -b^{4, 12}_2 c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ -p_44 ∨ -b^{4, 12}_1 c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ -p_44 ∨ b^{4, 12}_0 c in DIMACS: 7586 7587 7588 -44 -7589 0 7586 7587 7588 -44 -7590 0 7586 7587 7588 -44 7591 0 c 1+1 --> 2 c (-b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ b^{4, 11}_0 ∧ p_44) -> (-b^{4, 12}_2 ∧ b^{4, 12}_1 ∧ -b^{4, 12}_0) c in CNF: c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ -p_44 ∨ -b^{4, 12}_2 c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ -p_44 ∨ b^{4, 12}_1 c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ -p_44 ∨ -b^{4, 12}_0 c in DIMACS: 7586 7587 -7588 -44 -7589 0 7586 7587 -7588 -44 7590 0 7586 7587 -7588 -44 -7591 0 c 2+1 --> break c (-b^{4, 11}_2 ∧ b^{4, 11}_1 ∧ -b^{4, 11}_0 ∧ p_44) -> break c in CNF: c b^{4, 11}_2 ∨ -b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ -p_44 ∨ break c in DIMACS: 7586 -7587 7588 -44 1162 0 c 2-1 --> 1 c (-b^{4, 11}_2 ∧ b^{4, 11}_1 ∧ -b^{4, 11}_0 ∧ -p_44) -> (-b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ b^{4, 12}_0) c in CNF: c b^{4, 11}_2 ∨ -b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ p_44 ∨ -b^{4, 12}_2 c b^{4, 11}_2 ∨ -b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ p_44 ∨ -b^{4, 12}_1 c b^{4, 11}_2 ∨ -b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ p_44 ∨ b^{4, 12}_0 c in DIMACS: 7586 -7587 7588 44 -7589 0 7586 -7587 7588 44 -7590 0 7586 -7587 7588 44 7591 0 c 1-1 --> 0 c (-b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ b^{4, 11}_0 ∧ -p_44) -> (-b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ -b^{4, 12}_0) c in CNF: c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ p_44 ∨ -b^{4, 12}_2 c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ p_44 ∨ -b^{4, 12}_1 c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ p_44 ∨ -b^{4, 12}_0 c in DIMACS: 7586 7587 -7588 44 -7589 0 7586 7587 -7588 44 -7590 0 7586 7587 -7588 44 -7591 0 c 0-1 --> -1 c (-b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ -b^{4, 11}_0 ∧ -p_44) -> ( b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ b^{4, 12}_0) c in CNF: c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ p_44 ∨ b^{4, 12}_2 c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ p_44 ∨ -b^{4, 12}_1 c b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ p_44 ∨ b^{4, 12}_0 c in DIMACS: 7586 7587 7588 44 7589 0 7586 7587 7588 44 -7590 0 7586 7587 7588 44 7591 0 c -1-1 --> -2 c ( b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ b^{4, 11}_0 ∧ -p_44) -> ( b^{4, 12}_2 ∧ b^{4, 12}_1 ∧ -b^{4, 12}_0) c in CNF: c -b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ p_44 ∨ b^{4, 12}_2 c -b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ p_44 ∨ b^{4, 12}_1 c -b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ p_44 ∨ -b^{4, 12}_0 c in DIMACS: -7586 7587 -7588 44 7589 0 -7586 7587 -7588 44 7590 0 -7586 7587 -7588 44 -7591 0 c -2-1 --> break c ( b^{4, 11}_2 ∧ b^{4, 11}_1 ∧ -b^{4, 11}_0 ∧ -p_44) -> break c in CNF: c -b^{4, 11}_2 ∨ -b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ p_44 ∨ break c in DIMACS: -7586 -7587 7588 44 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 11}_2 ∧ -b^{4, 11}_1 ∧ -b^{4, 11}_0 ∧ true) c in CNF: c -b^{4, 11}_2 ∨ b^{4, 11}_1 ∨ b^{4, 11}_0 ∨ false c in DIMACS: -7586 7587 7588 0 c 3 does not represent an automaton state. c -(-b^{4, 11}_2 ∧ b^{4, 11}_1 ∧ b^{4, 11}_0 ∧ true) c in CNF: c b^{4, 11}_2 ∨ -b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ false c in DIMACS: 7586 -7587 -7588 0 c -3 does not represent an automaton state. c -( b^{4, 11}_2 ∧ b^{4, 11}_1 ∧ b^{4, 11}_0 ∧ true) c in CNF: c -b^{4, 11}_2 ∨ -b^{4, 11}_1 ∨ -b^{4, 11}_0 ∨ false c in DIMACS: -7586 -7587 -7588 0 c i = 12 c -2+1 --> -1 c ( b^{4, 12}_2 ∧ b^{4, 12}_1 ∧ -b^{4, 12}_0 ∧ p_48) -> ( b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ b^{4, 13}_0) c in CNF: c -b^{4, 12}_2 ∨ -b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ -p_48 ∨ b^{4, 13}_2 c -b^{4, 12}_2 ∨ -b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ -p_48 ∨ -b^{4, 13}_1 c -b^{4, 12}_2 ∨ -b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ -p_48 ∨ b^{4, 13}_0 c in DIMACS: -7589 -7590 7591 -48 7592 0 -7589 -7590 7591 -48 -7593 0 -7589 -7590 7591 -48 7594 0 c -1+1 --> 0 c ( b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ b^{4, 12}_0 ∧ p_48) -> (-b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ -b^{4, 13}_0) c in CNF: c -b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ -p_48 ∨ -b^{4, 13}_2 c -b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ -p_48 ∨ -b^{4, 13}_1 c -b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ -p_48 ∨ -b^{4, 13}_0 c in DIMACS: -7589 7590 -7591 -48 -7592 0 -7589 7590 -7591 -48 -7593 0 -7589 7590 -7591 -48 -7594 0 c 0+1 --> 1 c (-b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ -b^{4, 12}_0 ∧ p_48) -> (-b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ b^{4, 13}_0) c in CNF: c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ -p_48 ∨ -b^{4, 13}_2 c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ -p_48 ∨ -b^{4, 13}_1 c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ -p_48 ∨ b^{4, 13}_0 c in DIMACS: 7589 7590 7591 -48 -7592 0 7589 7590 7591 -48 -7593 0 7589 7590 7591 -48 7594 0 c 1+1 --> 2 c (-b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ b^{4, 12}_0 ∧ p_48) -> (-b^{4, 13}_2 ∧ b^{4, 13}_1 ∧ -b^{4, 13}_0) c in CNF: c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ -p_48 ∨ -b^{4, 13}_2 c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ -p_48 ∨ b^{4, 13}_1 c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ -p_48 ∨ -b^{4, 13}_0 c in DIMACS: 7589 7590 -7591 -48 -7592 0 7589 7590 -7591 -48 7593 0 7589 7590 -7591 -48 -7594 0 c 2+1 --> break c (-b^{4, 12}_2 ∧ b^{4, 12}_1 ∧ -b^{4, 12}_0 ∧ p_48) -> break c in CNF: c b^{4, 12}_2 ∨ -b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ -p_48 ∨ break c in DIMACS: 7589 -7590 7591 -48 1162 0 c 2-1 --> 1 c (-b^{4, 12}_2 ∧ b^{4, 12}_1 ∧ -b^{4, 12}_0 ∧ -p_48) -> (-b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ b^{4, 13}_0) c in CNF: c b^{4, 12}_2 ∨ -b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ p_48 ∨ -b^{4, 13}_2 c b^{4, 12}_2 ∨ -b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ p_48 ∨ -b^{4, 13}_1 c b^{4, 12}_2 ∨ -b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ p_48 ∨ b^{4, 13}_0 c in DIMACS: 7589 -7590 7591 48 -7592 0 7589 -7590 7591 48 -7593 0 7589 -7590 7591 48 7594 0 c 1-1 --> 0 c (-b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ b^{4, 12}_0 ∧ -p_48) -> (-b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ -b^{4, 13}_0) c in CNF: c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ p_48 ∨ -b^{4, 13}_2 c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ p_48 ∨ -b^{4, 13}_1 c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ p_48 ∨ -b^{4, 13}_0 c in DIMACS: 7589 7590 -7591 48 -7592 0 7589 7590 -7591 48 -7593 0 7589 7590 -7591 48 -7594 0 c 0-1 --> -1 c (-b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ -b^{4, 12}_0 ∧ -p_48) -> ( b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ b^{4, 13}_0) c in CNF: c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ p_48 ∨ b^{4, 13}_2 c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ p_48 ∨ -b^{4, 13}_1 c b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ p_48 ∨ b^{4, 13}_0 c in DIMACS: 7589 7590 7591 48 7592 0 7589 7590 7591 48 -7593 0 7589 7590 7591 48 7594 0 c -1-1 --> -2 c ( b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ b^{4, 12}_0 ∧ -p_48) -> ( b^{4, 13}_2 ∧ b^{4, 13}_1 ∧ -b^{4, 13}_0) c in CNF: c -b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ p_48 ∨ b^{4, 13}_2 c -b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ p_48 ∨ b^{4, 13}_1 c -b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ p_48 ∨ -b^{4, 13}_0 c in DIMACS: -7589 7590 -7591 48 7592 0 -7589 7590 -7591 48 7593 0 -7589 7590 -7591 48 -7594 0 c -2-1 --> break c ( b^{4, 12}_2 ∧ b^{4, 12}_1 ∧ -b^{4, 12}_0 ∧ -p_48) -> break c in CNF: c -b^{4, 12}_2 ∨ -b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ p_48 ∨ break c in DIMACS: -7589 -7590 7591 48 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 12}_2 ∧ -b^{4, 12}_1 ∧ -b^{4, 12}_0 ∧ true) c in CNF: c -b^{4, 12}_2 ∨ b^{4, 12}_1 ∨ b^{4, 12}_0 ∨ false c in DIMACS: -7589 7590 7591 0 c 3 does not represent an automaton state. c -(-b^{4, 12}_2 ∧ b^{4, 12}_1 ∧ b^{4, 12}_0 ∧ true) c in CNF: c b^{4, 12}_2 ∨ -b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ false c in DIMACS: 7589 -7590 -7591 0 c -3 does not represent an automaton state. c -( b^{4, 12}_2 ∧ b^{4, 12}_1 ∧ b^{4, 12}_0 ∧ true) c in CNF: c -b^{4, 12}_2 ∨ -b^{4, 12}_1 ∨ -b^{4, 12}_0 ∨ false c in DIMACS: -7589 -7590 -7591 0 c i = 13 c -2+1 --> -1 c ( b^{4, 13}_2 ∧ b^{4, 13}_1 ∧ -b^{4, 13}_0 ∧ p_52) -> ( b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ b^{4, 14}_0) c in CNF: c -b^{4, 13}_2 ∨ -b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ -p_52 ∨ b^{4, 14}_2 c -b^{4, 13}_2 ∨ -b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ -p_52 ∨ -b^{4, 14}_1 c -b^{4, 13}_2 ∨ -b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ -p_52 ∨ b^{4, 14}_0 c in DIMACS: -7592 -7593 7594 -52 7595 0 -7592 -7593 7594 -52 -7596 0 -7592 -7593 7594 -52 7597 0 c -1+1 --> 0 c ( b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ b^{4, 13}_0 ∧ p_52) -> (-b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ -b^{4, 14}_0) c in CNF: c -b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ -p_52 ∨ -b^{4, 14}_2 c -b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ -p_52 ∨ -b^{4, 14}_1 c -b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ -p_52 ∨ -b^{4, 14}_0 c in DIMACS: -7592 7593 -7594 -52 -7595 0 -7592 7593 -7594 -52 -7596 0 -7592 7593 -7594 -52 -7597 0 c 0+1 --> 1 c (-b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ -b^{4, 13}_0 ∧ p_52) -> (-b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ b^{4, 14}_0) c in CNF: c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ -p_52 ∨ -b^{4, 14}_2 c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ -p_52 ∨ -b^{4, 14}_1 c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ -p_52 ∨ b^{4, 14}_0 c in DIMACS: 7592 7593 7594 -52 -7595 0 7592 7593 7594 -52 -7596 0 7592 7593 7594 -52 7597 0 c 1+1 --> 2 c (-b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ b^{4, 13}_0 ∧ p_52) -> (-b^{4, 14}_2 ∧ b^{4, 14}_1 ∧ -b^{4, 14}_0) c in CNF: c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ -p_52 ∨ -b^{4, 14}_2 c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ -p_52 ∨ b^{4, 14}_1 c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ -p_52 ∨ -b^{4, 14}_0 c in DIMACS: 7592 7593 -7594 -52 -7595 0 7592 7593 -7594 -52 7596 0 7592 7593 -7594 -52 -7597 0 c 2+1 --> break c (-b^{4, 13}_2 ∧ b^{4, 13}_1 ∧ -b^{4, 13}_0 ∧ p_52) -> break c in CNF: c b^{4, 13}_2 ∨ -b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ -p_52 ∨ break c in DIMACS: 7592 -7593 7594 -52 1162 0 c 2-1 --> 1 c (-b^{4, 13}_2 ∧ b^{4, 13}_1 ∧ -b^{4, 13}_0 ∧ -p_52) -> (-b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ b^{4, 14}_0) c in CNF: c b^{4, 13}_2 ∨ -b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ p_52 ∨ -b^{4, 14}_2 c b^{4, 13}_2 ∨ -b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ p_52 ∨ -b^{4, 14}_1 c b^{4, 13}_2 ∨ -b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ p_52 ∨ b^{4, 14}_0 c in DIMACS: 7592 -7593 7594 52 -7595 0 7592 -7593 7594 52 -7596 0 7592 -7593 7594 52 7597 0 c 1-1 --> 0 c (-b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ b^{4, 13}_0 ∧ -p_52) -> (-b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ -b^{4, 14}_0) c in CNF: c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ p_52 ∨ -b^{4, 14}_2 c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ p_52 ∨ -b^{4, 14}_1 c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ p_52 ∨ -b^{4, 14}_0 c in DIMACS: 7592 7593 -7594 52 -7595 0 7592 7593 -7594 52 -7596 0 7592 7593 -7594 52 -7597 0 c 0-1 --> -1 c (-b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ -b^{4, 13}_0 ∧ -p_52) -> ( b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ b^{4, 14}_0) c in CNF: c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ p_52 ∨ b^{4, 14}_2 c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ p_52 ∨ -b^{4, 14}_1 c b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ p_52 ∨ b^{4, 14}_0 c in DIMACS: 7592 7593 7594 52 7595 0 7592 7593 7594 52 -7596 0 7592 7593 7594 52 7597 0 c -1-1 --> -2 c ( b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ b^{4, 13}_0 ∧ -p_52) -> ( b^{4, 14}_2 ∧ b^{4, 14}_1 ∧ -b^{4, 14}_0) c in CNF: c -b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ p_52 ∨ b^{4, 14}_2 c -b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ p_52 ∨ b^{4, 14}_1 c -b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ p_52 ∨ -b^{4, 14}_0 c in DIMACS: -7592 7593 -7594 52 7595 0 -7592 7593 -7594 52 7596 0 -7592 7593 -7594 52 -7597 0 c -2-1 --> break c ( b^{4, 13}_2 ∧ b^{4, 13}_1 ∧ -b^{4, 13}_0 ∧ -p_52) -> break c in CNF: c -b^{4, 13}_2 ∨ -b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ p_52 ∨ break c in DIMACS: -7592 -7593 7594 52 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 13}_2 ∧ -b^{4, 13}_1 ∧ -b^{4, 13}_0 ∧ true) c in CNF: c -b^{4, 13}_2 ∨ b^{4, 13}_1 ∨ b^{4, 13}_0 ∨ false c in DIMACS: -7592 7593 7594 0 c 3 does not represent an automaton state. c -(-b^{4, 13}_2 ∧ b^{4, 13}_1 ∧ b^{4, 13}_0 ∧ true) c in CNF: c b^{4, 13}_2 ∨ -b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ false c in DIMACS: 7592 -7593 -7594 0 c -3 does not represent an automaton state. c -( b^{4, 13}_2 ∧ b^{4, 13}_1 ∧ b^{4, 13}_0 ∧ true) c in CNF: c -b^{4, 13}_2 ∨ -b^{4, 13}_1 ∨ -b^{4, 13}_0 ∨ false c in DIMACS: -7592 -7593 -7594 0 c i = 14 c -2+1 --> -1 c ( b^{4, 14}_2 ∧ b^{4, 14}_1 ∧ -b^{4, 14}_0 ∧ p_56) -> ( b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ b^{4, 15}_0) c in CNF: c -b^{4, 14}_2 ∨ -b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ -p_56 ∨ b^{4, 15}_2 c -b^{4, 14}_2 ∨ -b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ -p_56 ∨ -b^{4, 15}_1 c -b^{4, 14}_2 ∨ -b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ -p_56 ∨ b^{4, 15}_0 c in DIMACS: -7595 -7596 7597 -56 7598 0 -7595 -7596 7597 -56 -7599 0 -7595 -7596 7597 -56 7600 0 c -1+1 --> 0 c ( b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ b^{4, 14}_0 ∧ p_56) -> (-b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ -b^{4, 15}_0) c in CNF: c -b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ -p_56 ∨ -b^{4, 15}_2 c -b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ -p_56 ∨ -b^{4, 15}_1 c -b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ -p_56 ∨ -b^{4, 15}_0 c in DIMACS: -7595 7596 -7597 -56 -7598 0 -7595 7596 -7597 -56 -7599 0 -7595 7596 -7597 -56 -7600 0 c 0+1 --> 1 c (-b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ -b^{4, 14}_0 ∧ p_56) -> (-b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ b^{4, 15}_0) c in CNF: c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ -p_56 ∨ -b^{4, 15}_2 c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ -p_56 ∨ -b^{4, 15}_1 c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ -p_56 ∨ b^{4, 15}_0 c in DIMACS: 7595 7596 7597 -56 -7598 0 7595 7596 7597 -56 -7599 0 7595 7596 7597 -56 7600 0 c 1+1 --> 2 c (-b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ b^{4, 14}_0 ∧ p_56) -> (-b^{4, 15}_2 ∧ b^{4, 15}_1 ∧ -b^{4, 15}_0) c in CNF: c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ -p_56 ∨ -b^{4, 15}_2 c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ -p_56 ∨ b^{4, 15}_1 c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ -p_56 ∨ -b^{4, 15}_0 c in DIMACS: 7595 7596 -7597 -56 -7598 0 7595 7596 -7597 -56 7599 0 7595 7596 -7597 -56 -7600 0 c 2+1 --> break c (-b^{4, 14}_2 ∧ b^{4, 14}_1 ∧ -b^{4, 14}_0 ∧ p_56) -> break c in CNF: c b^{4, 14}_2 ∨ -b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ -p_56 ∨ break c in DIMACS: 7595 -7596 7597 -56 1162 0 c 2-1 --> 1 c (-b^{4, 14}_2 ∧ b^{4, 14}_1 ∧ -b^{4, 14}_0 ∧ -p_56) -> (-b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ b^{4, 15}_0) c in CNF: c b^{4, 14}_2 ∨ -b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ p_56 ∨ -b^{4, 15}_2 c b^{4, 14}_2 ∨ -b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ p_56 ∨ -b^{4, 15}_1 c b^{4, 14}_2 ∨ -b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ p_56 ∨ b^{4, 15}_0 c in DIMACS: 7595 -7596 7597 56 -7598 0 7595 -7596 7597 56 -7599 0 7595 -7596 7597 56 7600 0 c 1-1 --> 0 c (-b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ b^{4, 14}_0 ∧ -p_56) -> (-b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ -b^{4, 15}_0) c in CNF: c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ p_56 ∨ -b^{4, 15}_2 c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ p_56 ∨ -b^{4, 15}_1 c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ p_56 ∨ -b^{4, 15}_0 c in DIMACS: 7595 7596 -7597 56 -7598 0 7595 7596 -7597 56 -7599 0 7595 7596 -7597 56 -7600 0 c 0-1 --> -1 c (-b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ -b^{4, 14}_0 ∧ -p_56) -> ( b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ b^{4, 15}_0) c in CNF: c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ p_56 ∨ b^{4, 15}_2 c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ p_56 ∨ -b^{4, 15}_1 c b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ p_56 ∨ b^{4, 15}_0 c in DIMACS: 7595 7596 7597 56 7598 0 7595 7596 7597 56 -7599 0 7595 7596 7597 56 7600 0 c -1-1 --> -2 c ( b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ b^{4, 14}_0 ∧ -p_56) -> ( b^{4, 15}_2 ∧ b^{4, 15}_1 ∧ -b^{4, 15}_0) c in CNF: c -b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ p_56 ∨ b^{4, 15}_2 c -b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ p_56 ∨ b^{4, 15}_1 c -b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ p_56 ∨ -b^{4, 15}_0 c in DIMACS: -7595 7596 -7597 56 7598 0 -7595 7596 -7597 56 7599 0 -7595 7596 -7597 56 -7600 0 c -2-1 --> break c ( b^{4, 14}_2 ∧ b^{4, 14}_1 ∧ -b^{4, 14}_0 ∧ -p_56) -> break c in CNF: c -b^{4, 14}_2 ∨ -b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ p_56 ∨ break c in DIMACS: -7595 -7596 7597 56 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 14}_2 ∧ -b^{4, 14}_1 ∧ -b^{4, 14}_0 ∧ true) c in CNF: c -b^{4, 14}_2 ∨ b^{4, 14}_1 ∨ b^{4, 14}_0 ∨ false c in DIMACS: -7595 7596 7597 0 c 3 does not represent an automaton state. c -(-b^{4, 14}_2 ∧ b^{4, 14}_1 ∧ b^{4, 14}_0 ∧ true) c in CNF: c b^{4, 14}_2 ∨ -b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ false c in DIMACS: 7595 -7596 -7597 0 c -3 does not represent an automaton state. c -( b^{4, 14}_2 ∧ b^{4, 14}_1 ∧ b^{4, 14}_0 ∧ true) c in CNF: c -b^{4, 14}_2 ∨ -b^{4, 14}_1 ∨ -b^{4, 14}_0 ∨ false c in DIMACS: -7595 -7596 -7597 0 c i = 15 c -2+1 --> -1 c ( b^{4, 15}_2 ∧ b^{4, 15}_1 ∧ -b^{4, 15}_0 ∧ p_60) -> ( b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ b^{4, 16}_0) c in CNF: c -b^{4, 15}_2 ∨ -b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ -p_60 ∨ b^{4, 16}_2 c -b^{4, 15}_2 ∨ -b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ -p_60 ∨ -b^{4, 16}_1 c -b^{4, 15}_2 ∨ -b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ -p_60 ∨ b^{4, 16}_0 c in DIMACS: -7598 -7599 7600 -60 7601 0 -7598 -7599 7600 -60 -7602 0 -7598 -7599 7600 -60 7603 0 c -1+1 --> 0 c ( b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ b^{4, 15}_0 ∧ p_60) -> (-b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ -b^{4, 16}_0) c in CNF: c -b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ -p_60 ∨ -b^{4, 16}_2 c -b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ -p_60 ∨ -b^{4, 16}_1 c -b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ -p_60 ∨ -b^{4, 16}_0 c in DIMACS: -7598 7599 -7600 -60 -7601 0 -7598 7599 -7600 -60 -7602 0 -7598 7599 -7600 -60 -7603 0 c 0+1 --> 1 c (-b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ -b^{4, 15}_0 ∧ p_60) -> (-b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ b^{4, 16}_0) c in CNF: c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ -p_60 ∨ -b^{4, 16}_2 c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ -p_60 ∨ -b^{4, 16}_1 c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ -p_60 ∨ b^{4, 16}_0 c in DIMACS: 7598 7599 7600 -60 -7601 0 7598 7599 7600 -60 -7602 0 7598 7599 7600 -60 7603 0 c 1+1 --> 2 c (-b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ b^{4, 15}_0 ∧ p_60) -> (-b^{4, 16}_2 ∧ b^{4, 16}_1 ∧ -b^{4, 16}_0) c in CNF: c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ -p_60 ∨ -b^{4, 16}_2 c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ -p_60 ∨ b^{4, 16}_1 c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ -p_60 ∨ -b^{4, 16}_0 c in DIMACS: 7598 7599 -7600 -60 -7601 0 7598 7599 -7600 -60 7602 0 7598 7599 -7600 -60 -7603 0 c 2+1 --> break c (-b^{4, 15}_2 ∧ b^{4, 15}_1 ∧ -b^{4, 15}_0 ∧ p_60) -> break c in CNF: c b^{4, 15}_2 ∨ -b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ -p_60 ∨ break c in DIMACS: 7598 -7599 7600 -60 1162 0 c 2-1 --> 1 c (-b^{4, 15}_2 ∧ b^{4, 15}_1 ∧ -b^{4, 15}_0 ∧ -p_60) -> (-b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ b^{4, 16}_0) c in CNF: c b^{4, 15}_2 ∨ -b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ p_60 ∨ -b^{4, 16}_2 c b^{4, 15}_2 ∨ -b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ p_60 ∨ -b^{4, 16}_1 c b^{4, 15}_2 ∨ -b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ p_60 ∨ b^{4, 16}_0 c in DIMACS: 7598 -7599 7600 60 -7601 0 7598 -7599 7600 60 -7602 0 7598 -7599 7600 60 7603 0 c 1-1 --> 0 c (-b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ b^{4, 15}_0 ∧ -p_60) -> (-b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ -b^{4, 16}_0) c in CNF: c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ p_60 ∨ -b^{4, 16}_2 c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ p_60 ∨ -b^{4, 16}_1 c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ p_60 ∨ -b^{4, 16}_0 c in DIMACS: 7598 7599 -7600 60 -7601 0 7598 7599 -7600 60 -7602 0 7598 7599 -7600 60 -7603 0 c 0-1 --> -1 c (-b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ -b^{4, 15}_0 ∧ -p_60) -> ( b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ b^{4, 16}_0) c in CNF: c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ p_60 ∨ b^{4, 16}_2 c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ p_60 ∨ -b^{4, 16}_1 c b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ p_60 ∨ b^{4, 16}_0 c in DIMACS: 7598 7599 7600 60 7601 0 7598 7599 7600 60 -7602 0 7598 7599 7600 60 7603 0 c -1-1 --> -2 c ( b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ b^{4, 15}_0 ∧ -p_60) -> ( b^{4, 16}_2 ∧ b^{4, 16}_1 ∧ -b^{4, 16}_0) c in CNF: c -b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ p_60 ∨ b^{4, 16}_2 c -b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ p_60 ∨ b^{4, 16}_1 c -b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ p_60 ∨ -b^{4, 16}_0 c in DIMACS: -7598 7599 -7600 60 7601 0 -7598 7599 -7600 60 7602 0 -7598 7599 -7600 60 -7603 0 c -2-1 --> break c ( b^{4, 15}_2 ∧ b^{4, 15}_1 ∧ -b^{4, 15}_0 ∧ -p_60) -> break c in CNF: c -b^{4, 15}_2 ∨ -b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ p_60 ∨ break c in DIMACS: -7598 -7599 7600 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 15}_2 ∧ -b^{4, 15}_1 ∧ -b^{4, 15}_0 ∧ true) c in CNF: c -b^{4, 15}_2 ∨ b^{4, 15}_1 ∨ b^{4, 15}_0 ∨ false c in DIMACS: -7598 7599 7600 0 c 3 does not represent an automaton state. c -(-b^{4, 15}_2 ∧ b^{4, 15}_1 ∧ b^{4, 15}_0 ∧ true) c in CNF: c b^{4, 15}_2 ∨ -b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ false c in DIMACS: 7598 -7599 -7600 0 c -3 does not represent an automaton state. c -( b^{4, 15}_2 ∧ b^{4, 15}_1 ∧ b^{4, 15}_0 ∧ true) c in CNF: c -b^{4, 15}_2 ∨ -b^{4, 15}_1 ∨ -b^{4, 15}_0 ∨ false c in DIMACS: -7598 -7599 -7600 0 c i = 16 c -2+1 --> -1 c ( b^{4, 16}_2 ∧ b^{4, 16}_1 ∧ -b^{4, 16}_0 ∧ p_64) -> ( b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ b^{4, 17}_0) c in CNF: c -b^{4, 16}_2 ∨ -b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ -p_64 ∨ b^{4, 17}_2 c -b^{4, 16}_2 ∨ -b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ -p_64 ∨ -b^{4, 17}_1 c -b^{4, 16}_2 ∨ -b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ -p_64 ∨ b^{4, 17}_0 c in DIMACS: -7601 -7602 7603 -64 7604 0 -7601 -7602 7603 -64 -7605 0 -7601 -7602 7603 -64 7606 0 c -1+1 --> 0 c ( b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ b^{4, 16}_0 ∧ p_64) -> (-b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ -b^{4, 17}_0) c in CNF: c -b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ -p_64 ∨ -b^{4, 17}_2 c -b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ -p_64 ∨ -b^{4, 17}_1 c -b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ -p_64 ∨ -b^{4, 17}_0 c in DIMACS: -7601 7602 -7603 -64 -7604 0 -7601 7602 -7603 -64 -7605 0 -7601 7602 -7603 -64 -7606 0 c 0+1 --> 1 c (-b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ -b^{4, 16}_0 ∧ p_64) -> (-b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ b^{4, 17}_0) c in CNF: c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ -p_64 ∨ -b^{4, 17}_2 c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ -p_64 ∨ -b^{4, 17}_1 c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ -p_64 ∨ b^{4, 17}_0 c in DIMACS: 7601 7602 7603 -64 -7604 0 7601 7602 7603 -64 -7605 0 7601 7602 7603 -64 7606 0 c 1+1 --> 2 c (-b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ b^{4, 16}_0 ∧ p_64) -> (-b^{4, 17}_2 ∧ b^{4, 17}_1 ∧ -b^{4, 17}_0) c in CNF: c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ -p_64 ∨ -b^{4, 17}_2 c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ -p_64 ∨ b^{4, 17}_1 c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ -p_64 ∨ -b^{4, 17}_0 c in DIMACS: 7601 7602 -7603 -64 -7604 0 7601 7602 -7603 -64 7605 0 7601 7602 -7603 -64 -7606 0 c 2+1 --> break c (-b^{4, 16}_2 ∧ b^{4, 16}_1 ∧ -b^{4, 16}_0 ∧ p_64) -> break c in CNF: c b^{4, 16}_2 ∨ -b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ -p_64 ∨ break c in DIMACS: 7601 -7602 7603 -64 1162 0 c 2-1 --> 1 c (-b^{4, 16}_2 ∧ b^{4, 16}_1 ∧ -b^{4, 16}_0 ∧ -p_64) -> (-b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ b^{4, 17}_0) c in CNF: c b^{4, 16}_2 ∨ -b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ p_64 ∨ -b^{4, 17}_2 c b^{4, 16}_2 ∨ -b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ p_64 ∨ -b^{4, 17}_1 c b^{4, 16}_2 ∨ -b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ p_64 ∨ b^{4, 17}_0 c in DIMACS: 7601 -7602 7603 64 -7604 0 7601 -7602 7603 64 -7605 0 7601 -7602 7603 64 7606 0 c 1-1 --> 0 c (-b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ b^{4, 16}_0 ∧ -p_64) -> (-b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ -b^{4, 17}_0) c in CNF: c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ p_64 ∨ -b^{4, 17}_2 c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ p_64 ∨ -b^{4, 17}_1 c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ p_64 ∨ -b^{4, 17}_0 c in DIMACS: 7601 7602 -7603 64 -7604 0 7601 7602 -7603 64 -7605 0 7601 7602 -7603 64 -7606 0 c 0-1 --> -1 c (-b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ -b^{4, 16}_0 ∧ -p_64) -> ( b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ b^{4, 17}_0) c in CNF: c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ p_64 ∨ b^{4, 17}_2 c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ p_64 ∨ -b^{4, 17}_1 c b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ p_64 ∨ b^{4, 17}_0 c in DIMACS: 7601 7602 7603 64 7604 0 7601 7602 7603 64 -7605 0 7601 7602 7603 64 7606 0 c -1-1 --> -2 c ( b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ b^{4, 16}_0 ∧ -p_64) -> ( b^{4, 17}_2 ∧ b^{4, 17}_1 ∧ -b^{4, 17}_0) c in CNF: c -b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ p_64 ∨ b^{4, 17}_2 c -b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ p_64 ∨ b^{4, 17}_1 c -b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ p_64 ∨ -b^{4, 17}_0 c in DIMACS: -7601 7602 -7603 64 7604 0 -7601 7602 -7603 64 7605 0 -7601 7602 -7603 64 -7606 0 c -2-1 --> break c ( b^{4, 16}_2 ∧ b^{4, 16}_1 ∧ -b^{4, 16}_0 ∧ -p_64) -> break c in CNF: c -b^{4, 16}_2 ∨ -b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ p_64 ∨ break c in DIMACS: -7601 -7602 7603 64 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 16}_2 ∧ -b^{4, 16}_1 ∧ -b^{4, 16}_0 ∧ true) c in CNF: c -b^{4, 16}_2 ∨ b^{4, 16}_1 ∨ b^{4, 16}_0 ∨ false c in DIMACS: -7601 7602 7603 0 c 3 does not represent an automaton state. c -(-b^{4, 16}_2 ∧ b^{4, 16}_1 ∧ b^{4, 16}_0 ∧ true) c in CNF: c b^{4, 16}_2 ∨ -b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ false c in DIMACS: 7601 -7602 -7603 0 c -3 does not represent an automaton state. c -( b^{4, 16}_2 ∧ b^{4, 16}_1 ∧ b^{4, 16}_0 ∧ true) c in CNF: c -b^{4, 16}_2 ∨ -b^{4, 16}_1 ∨ -b^{4, 16}_0 ∨ false c in DIMACS: -7601 -7602 -7603 0 c i = 17 c -2+1 --> -1 c ( b^{4, 17}_2 ∧ b^{4, 17}_1 ∧ -b^{4, 17}_0 ∧ p_68) -> ( b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ b^{4, 18}_0) c in CNF: c -b^{4, 17}_2 ∨ -b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ -p_68 ∨ b^{4, 18}_2 c -b^{4, 17}_2 ∨ -b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ -p_68 ∨ -b^{4, 18}_1 c -b^{4, 17}_2 ∨ -b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ -p_68 ∨ b^{4, 18}_0 c in DIMACS: -7604 -7605 7606 -68 7607 0 -7604 -7605 7606 -68 -7608 0 -7604 -7605 7606 -68 7609 0 c -1+1 --> 0 c ( b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ b^{4, 17}_0 ∧ p_68) -> (-b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ -b^{4, 18}_0) c in CNF: c -b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ -p_68 ∨ -b^{4, 18}_2 c -b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ -p_68 ∨ -b^{4, 18}_1 c -b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ -p_68 ∨ -b^{4, 18}_0 c in DIMACS: -7604 7605 -7606 -68 -7607 0 -7604 7605 -7606 -68 -7608 0 -7604 7605 -7606 -68 -7609 0 c 0+1 --> 1 c (-b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ -b^{4, 17}_0 ∧ p_68) -> (-b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ b^{4, 18}_0) c in CNF: c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ -p_68 ∨ -b^{4, 18}_2 c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ -p_68 ∨ -b^{4, 18}_1 c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ -p_68 ∨ b^{4, 18}_0 c in DIMACS: 7604 7605 7606 -68 -7607 0 7604 7605 7606 -68 -7608 0 7604 7605 7606 -68 7609 0 c 1+1 --> 2 c (-b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ b^{4, 17}_0 ∧ p_68) -> (-b^{4, 18}_2 ∧ b^{4, 18}_1 ∧ -b^{4, 18}_0) c in CNF: c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ -p_68 ∨ -b^{4, 18}_2 c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ -p_68 ∨ b^{4, 18}_1 c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ -p_68 ∨ -b^{4, 18}_0 c in DIMACS: 7604 7605 -7606 -68 -7607 0 7604 7605 -7606 -68 7608 0 7604 7605 -7606 -68 -7609 0 c 2+1 --> break c (-b^{4, 17}_2 ∧ b^{4, 17}_1 ∧ -b^{4, 17}_0 ∧ p_68) -> break c in CNF: c b^{4, 17}_2 ∨ -b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ -p_68 ∨ break c in DIMACS: 7604 -7605 7606 -68 1162 0 c 2-1 --> 1 c (-b^{4, 17}_2 ∧ b^{4, 17}_1 ∧ -b^{4, 17}_0 ∧ -p_68) -> (-b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ b^{4, 18}_0) c in CNF: c b^{4, 17}_2 ∨ -b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ p_68 ∨ -b^{4, 18}_2 c b^{4, 17}_2 ∨ -b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ p_68 ∨ -b^{4, 18}_1 c b^{4, 17}_2 ∨ -b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ p_68 ∨ b^{4, 18}_0 c in DIMACS: 7604 -7605 7606 68 -7607 0 7604 -7605 7606 68 -7608 0 7604 -7605 7606 68 7609 0 c 1-1 --> 0 c (-b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ b^{4, 17}_0 ∧ -p_68) -> (-b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ -b^{4, 18}_0) c in CNF: c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ p_68 ∨ -b^{4, 18}_2 c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ p_68 ∨ -b^{4, 18}_1 c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ p_68 ∨ -b^{4, 18}_0 c in DIMACS: 7604 7605 -7606 68 -7607 0 7604 7605 -7606 68 -7608 0 7604 7605 -7606 68 -7609 0 c 0-1 --> -1 c (-b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ -b^{4, 17}_0 ∧ -p_68) -> ( b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ b^{4, 18}_0) c in CNF: c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ p_68 ∨ b^{4, 18}_2 c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ p_68 ∨ -b^{4, 18}_1 c b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ p_68 ∨ b^{4, 18}_0 c in DIMACS: 7604 7605 7606 68 7607 0 7604 7605 7606 68 -7608 0 7604 7605 7606 68 7609 0 c -1-1 --> -2 c ( b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ b^{4, 17}_0 ∧ -p_68) -> ( b^{4, 18}_2 ∧ b^{4, 18}_1 ∧ -b^{4, 18}_0) c in CNF: c -b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ p_68 ∨ b^{4, 18}_2 c -b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ p_68 ∨ b^{4, 18}_1 c -b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ p_68 ∨ -b^{4, 18}_0 c in DIMACS: -7604 7605 -7606 68 7607 0 -7604 7605 -7606 68 7608 0 -7604 7605 -7606 68 -7609 0 c -2-1 --> break c ( b^{4, 17}_2 ∧ b^{4, 17}_1 ∧ -b^{4, 17}_0 ∧ -p_68) -> break c in CNF: c -b^{4, 17}_2 ∨ -b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ p_68 ∨ break c in DIMACS: -7604 -7605 7606 68 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 17}_2 ∧ -b^{4, 17}_1 ∧ -b^{4, 17}_0 ∧ true) c in CNF: c -b^{4, 17}_2 ∨ b^{4, 17}_1 ∨ b^{4, 17}_0 ∨ false c in DIMACS: -7604 7605 7606 0 c 3 does not represent an automaton state. c -(-b^{4, 17}_2 ∧ b^{4, 17}_1 ∧ b^{4, 17}_0 ∧ true) c in CNF: c b^{4, 17}_2 ∨ -b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ false c in DIMACS: 7604 -7605 -7606 0 c -3 does not represent an automaton state. c -( b^{4, 17}_2 ∧ b^{4, 17}_1 ∧ b^{4, 17}_0 ∧ true) c in CNF: c -b^{4, 17}_2 ∨ -b^{4, 17}_1 ∨ -b^{4, 17}_0 ∨ false c in DIMACS: -7604 -7605 -7606 0 c i = 18 c -2+1 --> -1 c ( b^{4, 18}_2 ∧ b^{4, 18}_1 ∧ -b^{4, 18}_0 ∧ p_72) -> ( b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ b^{4, 19}_0) c in CNF: c -b^{4, 18}_2 ∨ -b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ -p_72 ∨ b^{4, 19}_2 c -b^{4, 18}_2 ∨ -b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ -p_72 ∨ -b^{4, 19}_1 c -b^{4, 18}_2 ∨ -b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ -p_72 ∨ b^{4, 19}_0 c in DIMACS: -7607 -7608 7609 -72 7610 0 -7607 -7608 7609 -72 -7611 0 -7607 -7608 7609 -72 7612 0 c -1+1 --> 0 c ( b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ b^{4, 18}_0 ∧ p_72) -> (-b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ -b^{4, 19}_0) c in CNF: c -b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ -p_72 ∨ -b^{4, 19}_2 c -b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ -p_72 ∨ -b^{4, 19}_1 c -b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ -p_72 ∨ -b^{4, 19}_0 c in DIMACS: -7607 7608 -7609 -72 -7610 0 -7607 7608 -7609 -72 -7611 0 -7607 7608 -7609 -72 -7612 0 c 0+1 --> 1 c (-b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ -b^{4, 18}_0 ∧ p_72) -> (-b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ b^{4, 19}_0) c in CNF: c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ -p_72 ∨ -b^{4, 19}_2 c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ -p_72 ∨ -b^{4, 19}_1 c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ -p_72 ∨ b^{4, 19}_0 c in DIMACS: 7607 7608 7609 -72 -7610 0 7607 7608 7609 -72 -7611 0 7607 7608 7609 -72 7612 0 c 1+1 --> 2 c (-b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ b^{4, 18}_0 ∧ p_72) -> (-b^{4, 19}_2 ∧ b^{4, 19}_1 ∧ -b^{4, 19}_0) c in CNF: c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ -p_72 ∨ -b^{4, 19}_2 c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ -p_72 ∨ b^{4, 19}_1 c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ -p_72 ∨ -b^{4, 19}_0 c in DIMACS: 7607 7608 -7609 -72 -7610 0 7607 7608 -7609 -72 7611 0 7607 7608 -7609 -72 -7612 0 c 2+1 --> break c (-b^{4, 18}_2 ∧ b^{4, 18}_1 ∧ -b^{4, 18}_0 ∧ p_72) -> break c in CNF: c b^{4, 18}_2 ∨ -b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ -p_72 ∨ break c in DIMACS: 7607 -7608 7609 -72 1162 0 c 2-1 --> 1 c (-b^{4, 18}_2 ∧ b^{4, 18}_1 ∧ -b^{4, 18}_0 ∧ -p_72) -> (-b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ b^{4, 19}_0) c in CNF: c b^{4, 18}_2 ∨ -b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ p_72 ∨ -b^{4, 19}_2 c b^{4, 18}_2 ∨ -b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ p_72 ∨ -b^{4, 19}_1 c b^{4, 18}_2 ∨ -b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ p_72 ∨ b^{4, 19}_0 c in DIMACS: 7607 -7608 7609 72 -7610 0 7607 -7608 7609 72 -7611 0 7607 -7608 7609 72 7612 0 c 1-1 --> 0 c (-b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ b^{4, 18}_0 ∧ -p_72) -> (-b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ -b^{4, 19}_0) c in CNF: c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ p_72 ∨ -b^{4, 19}_2 c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ p_72 ∨ -b^{4, 19}_1 c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ p_72 ∨ -b^{4, 19}_0 c in DIMACS: 7607 7608 -7609 72 -7610 0 7607 7608 -7609 72 -7611 0 7607 7608 -7609 72 -7612 0 c 0-1 --> -1 c (-b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ -b^{4, 18}_0 ∧ -p_72) -> ( b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ b^{4, 19}_0) c in CNF: c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ p_72 ∨ b^{4, 19}_2 c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ p_72 ∨ -b^{4, 19}_1 c b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ p_72 ∨ b^{4, 19}_0 c in DIMACS: 7607 7608 7609 72 7610 0 7607 7608 7609 72 -7611 0 7607 7608 7609 72 7612 0 c -1-1 --> -2 c ( b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ b^{4, 18}_0 ∧ -p_72) -> ( b^{4, 19}_2 ∧ b^{4, 19}_1 ∧ -b^{4, 19}_0) c in CNF: c -b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ p_72 ∨ b^{4, 19}_2 c -b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ p_72 ∨ b^{4, 19}_1 c -b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ p_72 ∨ -b^{4, 19}_0 c in DIMACS: -7607 7608 -7609 72 7610 0 -7607 7608 -7609 72 7611 0 -7607 7608 -7609 72 -7612 0 c -2-1 --> break c ( b^{4, 18}_2 ∧ b^{4, 18}_1 ∧ -b^{4, 18}_0 ∧ -p_72) -> break c in CNF: c -b^{4, 18}_2 ∨ -b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ p_72 ∨ break c in DIMACS: -7607 -7608 7609 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 18}_2 ∧ -b^{4, 18}_1 ∧ -b^{4, 18}_0 ∧ true) c in CNF: c -b^{4, 18}_2 ∨ b^{4, 18}_1 ∨ b^{4, 18}_0 ∨ false c in DIMACS: -7607 7608 7609 0 c 3 does not represent an automaton state. c -(-b^{4, 18}_2 ∧ b^{4, 18}_1 ∧ b^{4, 18}_0 ∧ true) c in CNF: c b^{4, 18}_2 ∨ -b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ false c in DIMACS: 7607 -7608 -7609 0 c -3 does not represent an automaton state. c -( b^{4, 18}_2 ∧ b^{4, 18}_1 ∧ b^{4, 18}_0 ∧ true) c in CNF: c -b^{4, 18}_2 ∨ -b^{4, 18}_1 ∨ -b^{4, 18}_0 ∨ false c in DIMACS: -7607 -7608 -7609 0 c i = 19 c -2+1 --> -1 c ( b^{4, 19}_2 ∧ b^{4, 19}_1 ∧ -b^{4, 19}_0 ∧ p_76) -> ( b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ b^{4, 20}_0) c in CNF: c -b^{4, 19}_2 ∨ -b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ -p_76 ∨ b^{4, 20}_2 c -b^{4, 19}_2 ∨ -b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ -p_76 ∨ -b^{4, 20}_1 c -b^{4, 19}_2 ∨ -b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ -p_76 ∨ b^{4, 20}_0 c in DIMACS: -7610 -7611 7612 -76 7613 0 -7610 -7611 7612 -76 -7614 0 -7610 -7611 7612 -76 7615 0 c -1+1 --> 0 c ( b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ b^{4, 19}_0 ∧ p_76) -> (-b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ -b^{4, 20}_0) c in CNF: c -b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ -p_76 ∨ -b^{4, 20}_2 c -b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ -p_76 ∨ -b^{4, 20}_1 c -b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ -p_76 ∨ -b^{4, 20}_0 c in DIMACS: -7610 7611 -7612 -76 -7613 0 -7610 7611 -7612 -76 -7614 0 -7610 7611 -7612 -76 -7615 0 c 0+1 --> 1 c (-b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ -b^{4, 19}_0 ∧ p_76) -> (-b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ b^{4, 20}_0) c in CNF: c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ -p_76 ∨ -b^{4, 20}_2 c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ -p_76 ∨ -b^{4, 20}_1 c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ -p_76 ∨ b^{4, 20}_0 c in DIMACS: 7610 7611 7612 -76 -7613 0 7610 7611 7612 -76 -7614 0 7610 7611 7612 -76 7615 0 c 1+1 --> 2 c (-b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ b^{4, 19}_0 ∧ p_76) -> (-b^{4, 20}_2 ∧ b^{4, 20}_1 ∧ -b^{4, 20}_0) c in CNF: c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ -p_76 ∨ -b^{4, 20}_2 c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ -p_76 ∨ b^{4, 20}_1 c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ -p_76 ∨ -b^{4, 20}_0 c in DIMACS: 7610 7611 -7612 -76 -7613 0 7610 7611 -7612 -76 7614 0 7610 7611 -7612 -76 -7615 0 c 2+1 --> break c (-b^{4, 19}_2 ∧ b^{4, 19}_1 ∧ -b^{4, 19}_0 ∧ p_76) -> break c in CNF: c b^{4, 19}_2 ∨ -b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ -p_76 ∨ break c in DIMACS: 7610 -7611 7612 -76 1162 0 c 2-1 --> 1 c (-b^{4, 19}_2 ∧ b^{4, 19}_1 ∧ -b^{4, 19}_0 ∧ -p_76) -> (-b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ b^{4, 20}_0) c in CNF: c b^{4, 19}_2 ∨ -b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ p_76 ∨ -b^{4, 20}_2 c b^{4, 19}_2 ∨ -b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ p_76 ∨ -b^{4, 20}_1 c b^{4, 19}_2 ∨ -b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ p_76 ∨ b^{4, 20}_0 c in DIMACS: 7610 -7611 7612 76 -7613 0 7610 -7611 7612 76 -7614 0 7610 -7611 7612 76 7615 0 c 1-1 --> 0 c (-b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ b^{4, 19}_0 ∧ -p_76) -> (-b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ -b^{4, 20}_0) c in CNF: c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ p_76 ∨ -b^{4, 20}_2 c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ p_76 ∨ -b^{4, 20}_1 c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ p_76 ∨ -b^{4, 20}_0 c in DIMACS: 7610 7611 -7612 76 -7613 0 7610 7611 -7612 76 -7614 0 7610 7611 -7612 76 -7615 0 c 0-1 --> -1 c (-b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ -b^{4, 19}_0 ∧ -p_76) -> ( b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ b^{4, 20}_0) c in CNF: c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ p_76 ∨ b^{4, 20}_2 c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ p_76 ∨ -b^{4, 20}_1 c b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ p_76 ∨ b^{4, 20}_0 c in DIMACS: 7610 7611 7612 76 7613 0 7610 7611 7612 76 -7614 0 7610 7611 7612 76 7615 0 c -1-1 --> -2 c ( b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ b^{4, 19}_0 ∧ -p_76) -> ( b^{4, 20}_2 ∧ b^{4, 20}_1 ∧ -b^{4, 20}_0) c in CNF: c -b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ p_76 ∨ b^{4, 20}_2 c -b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ p_76 ∨ b^{4, 20}_1 c -b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ p_76 ∨ -b^{4, 20}_0 c in DIMACS: -7610 7611 -7612 76 7613 0 -7610 7611 -7612 76 7614 0 -7610 7611 -7612 76 -7615 0 c -2-1 --> break c ( b^{4, 19}_2 ∧ b^{4, 19}_1 ∧ -b^{4, 19}_0 ∧ -p_76) -> break c in CNF: c -b^{4, 19}_2 ∨ -b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ p_76 ∨ break c in DIMACS: -7610 -7611 7612 76 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 19}_2 ∧ -b^{4, 19}_1 ∧ -b^{4, 19}_0 ∧ true) c in CNF: c -b^{4, 19}_2 ∨ b^{4, 19}_1 ∨ b^{4, 19}_0 ∨ false c in DIMACS: -7610 7611 7612 0 c 3 does not represent an automaton state. c -(-b^{4, 19}_2 ∧ b^{4, 19}_1 ∧ b^{4, 19}_0 ∧ true) c in CNF: c b^{4, 19}_2 ∨ -b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ false c in DIMACS: 7610 -7611 -7612 0 c -3 does not represent an automaton state. c -( b^{4, 19}_2 ∧ b^{4, 19}_1 ∧ b^{4, 19}_0 ∧ true) c in CNF: c -b^{4, 19}_2 ∨ -b^{4, 19}_1 ∨ -b^{4, 19}_0 ∨ false c in DIMACS: -7610 -7611 -7612 0 c i = 20 c -2+1 --> -1 c ( b^{4, 20}_2 ∧ b^{4, 20}_1 ∧ -b^{4, 20}_0 ∧ p_80) -> ( b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ b^{4, 21}_0) c in CNF: c -b^{4, 20}_2 ∨ -b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ -p_80 ∨ b^{4, 21}_2 c -b^{4, 20}_2 ∨ -b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ -p_80 ∨ -b^{4, 21}_1 c -b^{4, 20}_2 ∨ -b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ -p_80 ∨ b^{4, 21}_0 c in DIMACS: -7613 -7614 7615 -80 7616 0 -7613 -7614 7615 -80 -7617 0 -7613 -7614 7615 -80 7618 0 c -1+1 --> 0 c ( b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ b^{4, 20}_0 ∧ p_80) -> (-b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ -b^{4, 21}_0) c in CNF: c -b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ -p_80 ∨ -b^{4, 21}_2 c -b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ -p_80 ∨ -b^{4, 21}_1 c -b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ -p_80 ∨ -b^{4, 21}_0 c in DIMACS: -7613 7614 -7615 -80 -7616 0 -7613 7614 -7615 -80 -7617 0 -7613 7614 -7615 -80 -7618 0 c 0+1 --> 1 c (-b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ -b^{4, 20}_0 ∧ p_80) -> (-b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ b^{4, 21}_0) c in CNF: c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ -p_80 ∨ -b^{4, 21}_2 c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ -p_80 ∨ -b^{4, 21}_1 c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ -p_80 ∨ b^{4, 21}_0 c in DIMACS: 7613 7614 7615 -80 -7616 0 7613 7614 7615 -80 -7617 0 7613 7614 7615 -80 7618 0 c 1+1 --> 2 c (-b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ b^{4, 20}_0 ∧ p_80) -> (-b^{4, 21}_2 ∧ b^{4, 21}_1 ∧ -b^{4, 21}_0) c in CNF: c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ -p_80 ∨ -b^{4, 21}_2 c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ -p_80 ∨ b^{4, 21}_1 c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ -p_80 ∨ -b^{4, 21}_0 c in DIMACS: 7613 7614 -7615 -80 -7616 0 7613 7614 -7615 -80 7617 0 7613 7614 -7615 -80 -7618 0 c 2+1 --> break c (-b^{4, 20}_2 ∧ b^{4, 20}_1 ∧ -b^{4, 20}_0 ∧ p_80) -> break c in CNF: c b^{4, 20}_2 ∨ -b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ -p_80 ∨ break c in DIMACS: 7613 -7614 7615 -80 1162 0 c 2-1 --> 1 c (-b^{4, 20}_2 ∧ b^{4, 20}_1 ∧ -b^{4, 20}_0 ∧ -p_80) -> (-b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ b^{4, 21}_0) c in CNF: c b^{4, 20}_2 ∨ -b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ p_80 ∨ -b^{4, 21}_2 c b^{4, 20}_2 ∨ -b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ p_80 ∨ -b^{4, 21}_1 c b^{4, 20}_2 ∨ -b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ p_80 ∨ b^{4, 21}_0 c in DIMACS: 7613 -7614 7615 80 -7616 0 7613 -7614 7615 80 -7617 0 7613 -7614 7615 80 7618 0 c 1-1 --> 0 c (-b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ b^{4, 20}_0 ∧ -p_80) -> (-b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ -b^{4, 21}_0) c in CNF: c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ p_80 ∨ -b^{4, 21}_2 c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ p_80 ∨ -b^{4, 21}_1 c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ p_80 ∨ -b^{4, 21}_0 c in DIMACS: 7613 7614 -7615 80 -7616 0 7613 7614 -7615 80 -7617 0 7613 7614 -7615 80 -7618 0 c 0-1 --> -1 c (-b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ -b^{4, 20}_0 ∧ -p_80) -> ( b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ b^{4, 21}_0) c in CNF: c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ p_80 ∨ b^{4, 21}_2 c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ p_80 ∨ -b^{4, 21}_1 c b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ p_80 ∨ b^{4, 21}_0 c in DIMACS: 7613 7614 7615 80 7616 0 7613 7614 7615 80 -7617 0 7613 7614 7615 80 7618 0 c -1-1 --> -2 c ( b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ b^{4, 20}_0 ∧ -p_80) -> ( b^{4, 21}_2 ∧ b^{4, 21}_1 ∧ -b^{4, 21}_0) c in CNF: c -b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ p_80 ∨ b^{4, 21}_2 c -b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ p_80 ∨ b^{4, 21}_1 c -b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ p_80 ∨ -b^{4, 21}_0 c in DIMACS: -7613 7614 -7615 80 7616 0 -7613 7614 -7615 80 7617 0 -7613 7614 -7615 80 -7618 0 c -2-1 --> break c ( b^{4, 20}_2 ∧ b^{4, 20}_1 ∧ -b^{4, 20}_0 ∧ -p_80) -> break c in CNF: c -b^{4, 20}_2 ∨ -b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ p_80 ∨ break c in DIMACS: -7613 -7614 7615 80 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 20}_2 ∧ -b^{4, 20}_1 ∧ -b^{4, 20}_0 ∧ true) c in CNF: c -b^{4, 20}_2 ∨ b^{4, 20}_1 ∨ b^{4, 20}_0 ∨ false c in DIMACS: -7613 7614 7615 0 c 3 does not represent an automaton state. c -(-b^{4, 20}_2 ∧ b^{4, 20}_1 ∧ b^{4, 20}_0 ∧ true) c in CNF: c b^{4, 20}_2 ∨ -b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ false c in DIMACS: 7613 -7614 -7615 0 c -3 does not represent an automaton state. c -( b^{4, 20}_2 ∧ b^{4, 20}_1 ∧ b^{4, 20}_0 ∧ true) c in CNF: c -b^{4, 20}_2 ∨ -b^{4, 20}_1 ∨ -b^{4, 20}_0 ∨ false c in DIMACS: -7613 -7614 -7615 0 c i = 21 c -2+1 --> -1 c ( b^{4, 21}_2 ∧ b^{4, 21}_1 ∧ -b^{4, 21}_0 ∧ p_84) -> ( b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ b^{4, 22}_0) c in CNF: c -b^{4, 21}_2 ∨ -b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ -p_84 ∨ b^{4, 22}_2 c -b^{4, 21}_2 ∨ -b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ -p_84 ∨ -b^{4, 22}_1 c -b^{4, 21}_2 ∨ -b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ -p_84 ∨ b^{4, 22}_0 c in DIMACS: -7616 -7617 7618 -84 7619 0 -7616 -7617 7618 -84 -7620 0 -7616 -7617 7618 -84 7621 0 c -1+1 --> 0 c ( b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ b^{4, 21}_0 ∧ p_84) -> (-b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ -b^{4, 22}_0) c in CNF: c -b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ -p_84 ∨ -b^{4, 22}_2 c -b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ -p_84 ∨ -b^{4, 22}_1 c -b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ -p_84 ∨ -b^{4, 22}_0 c in DIMACS: -7616 7617 -7618 -84 -7619 0 -7616 7617 -7618 -84 -7620 0 -7616 7617 -7618 -84 -7621 0 c 0+1 --> 1 c (-b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ -b^{4, 21}_0 ∧ p_84) -> (-b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ b^{4, 22}_0) c in CNF: c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ -p_84 ∨ -b^{4, 22}_2 c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ -p_84 ∨ -b^{4, 22}_1 c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ -p_84 ∨ b^{4, 22}_0 c in DIMACS: 7616 7617 7618 -84 -7619 0 7616 7617 7618 -84 -7620 0 7616 7617 7618 -84 7621 0 c 1+1 --> 2 c (-b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ b^{4, 21}_0 ∧ p_84) -> (-b^{4, 22}_2 ∧ b^{4, 22}_1 ∧ -b^{4, 22}_0) c in CNF: c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ -p_84 ∨ -b^{4, 22}_2 c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ -p_84 ∨ b^{4, 22}_1 c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ -p_84 ∨ -b^{4, 22}_0 c in DIMACS: 7616 7617 -7618 -84 -7619 0 7616 7617 -7618 -84 7620 0 7616 7617 -7618 -84 -7621 0 c 2+1 --> break c (-b^{4, 21}_2 ∧ b^{4, 21}_1 ∧ -b^{4, 21}_0 ∧ p_84) -> break c in CNF: c b^{4, 21}_2 ∨ -b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ -p_84 ∨ break c in DIMACS: 7616 -7617 7618 -84 1162 0 c 2-1 --> 1 c (-b^{4, 21}_2 ∧ b^{4, 21}_1 ∧ -b^{4, 21}_0 ∧ -p_84) -> (-b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ b^{4, 22}_0) c in CNF: c b^{4, 21}_2 ∨ -b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ p_84 ∨ -b^{4, 22}_2 c b^{4, 21}_2 ∨ -b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ p_84 ∨ -b^{4, 22}_1 c b^{4, 21}_2 ∨ -b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ p_84 ∨ b^{4, 22}_0 c in DIMACS: 7616 -7617 7618 84 -7619 0 7616 -7617 7618 84 -7620 0 7616 -7617 7618 84 7621 0 c 1-1 --> 0 c (-b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ b^{4, 21}_0 ∧ -p_84) -> (-b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ -b^{4, 22}_0) c in CNF: c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ p_84 ∨ -b^{4, 22}_2 c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ p_84 ∨ -b^{4, 22}_1 c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ p_84 ∨ -b^{4, 22}_0 c in DIMACS: 7616 7617 -7618 84 -7619 0 7616 7617 -7618 84 -7620 0 7616 7617 -7618 84 -7621 0 c 0-1 --> -1 c (-b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ -b^{4, 21}_0 ∧ -p_84) -> ( b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ b^{4, 22}_0) c in CNF: c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ p_84 ∨ b^{4, 22}_2 c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ p_84 ∨ -b^{4, 22}_1 c b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ p_84 ∨ b^{4, 22}_0 c in DIMACS: 7616 7617 7618 84 7619 0 7616 7617 7618 84 -7620 0 7616 7617 7618 84 7621 0 c -1-1 --> -2 c ( b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ b^{4, 21}_0 ∧ -p_84) -> ( b^{4, 22}_2 ∧ b^{4, 22}_1 ∧ -b^{4, 22}_0) c in CNF: c -b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ p_84 ∨ b^{4, 22}_2 c -b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ p_84 ∨ b^{4, 22}_1 c -b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ p_84 ∨ -b^{4, 22}_0 c in DIMACS: -7616 7617 -7618 84 7619 0 -7616 7617 -7618 84 7620 0 -7616 7617 -7618 84 -7621 0 c -2-1 --> break c ( b^{4, 21}_2 ∧ b^{4, 21}_1 ∧ -b^{4, 21}_0 ∧ -p_84) -> break c in CNF: c -b^{4, 21}_2 ∨ -b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ p_84 ∨ break c in DIMACS: -7616 -7617 7618 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 21}_2 ∧ -b^{4, 21}_1 ∧ -b^{4, 21}_0 ∧ true) c in CNF: c -b^{4, 21}_2 ∨ b^{4, 21}_1 ∨ b^{4, 21}_0 ∨ false c in DIMACS: -7616 7617 7618 0 c 3 does not represent an automaton state. c -(-b^{4, 21}_2 ∧ b^{4, 21}_1 ∧ b^{4, 21}_0 ∧ true) c in CNF: c b^{4, 21}_2 ∨ -b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ false c in DIMACS: 7616 -7617 -7618 0 c -3 does not represent an automaton state. c -( b^{4, 21}_2 ∧ b^{4, 21}_1 ∧ b^{4, 21}_0 ∧ true) c in CNF: c -b^{4, 21}_2 ∨ -b^{4, 21}_1 ∨ -b^{4, 21}_0 ∨ false c in DIMACS: -7616 -7617 -7618 0 c i = 22 c -2+1 --> -1 c ( b^{4, 22}_2 ∧ b^{4, 22}_1 ∧ -b^{4, 22}_0 ∧ p_88) -> ( b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ b^{4, 23}_0) c in CNF: c -b^{4, 22}_2 ∨ -b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ -p_88 ∨ b^{4, 23}_2 c -b^{4, 22}_2 ∨ -b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ -p_88 ∨ -b^{4, 23}_1 c -b^{4, 22}_2 ∨ -b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ -p_88 ∨ b^{4, 23}_0 c in DIMACS: -7619 -7620 7621 -88 7622 0 -7619 -7620 7621 -88 -7623 0 -7619 -7620 7621 -88 7624 0 c -1+1 --> 0 c ( b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ b^{4, 22}_0 ∧ p_88) -> (-b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ -b^{4, 23}_0) c in CNF: c -b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ -p_88 ∨ -b^{4, 23}_2 c -b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ -p_88 ∨ -b^{4, 23}_1 c -b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ -p_88 ∨ -b^{4, 23}_0 c in DIMACS: -7619 7620 -7621 -88 -7622 0 -7619 7620 -7621 -88 -7623 0 -7619 7620 -7621 -88 -7624 0 c 0+1 --> 1 c (-b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ -b^{4, 22}_0 ∧ p_88) -> (-b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ b^{4, 23}_0) c in CNF: c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ -p_88 ∨ -b^{4, 23}_2 c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ -p_88 ∨ -b^{4, 23}_1 c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ -p_88 ∨ b^{4, 23}_0 c in DIMACS: 7619 7620 7621 -88 -7622 0 7619 7620 7621 -88 -7623 0 7619 7620 7621 -88 7624 0 c 1+1 --> 2 c (-b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ b^{4, 22}_0 ∧ p_88) -> (-b^{4, 23}_2 ∧ b^{4, 23}_1 ∧ -b^{4, 23}_0) c in CNF: c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ -p_88 ∨ -b^{4, 23}_2 c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ -p_88 ∨ b^{4, 23}_1 c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ -p_88 ∨ -b^{4, 23}_0 c in DIMACS: 7619 7620 -7621 -88 -7622 0 7619 7620 -7621 -88 7623 0 7619 7620 -7621 -88 -7624 0 c 2+1 --> break c (-b^{4, 22}_2 ∧ b^{4, 22}_1 ∧ -b^{4, 22}_0 ∧ p_88) -> break c in CNF: c b^{4, 22}_2 ∨ -b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ -p_88 ∨ break c in DIMACS: 7619 -7620 7621 -88 1162 0 c 2-1 --> 1 c (-b^{4, 22}_2 ∧ b^{4, 22}_1 ∧ -b^{4, 22}_0 ∧ -p_88) -> (-b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ b^{4, 23}_0) c in CNF: c b^{4, 22}_2 ∨ -b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ p_88 ∨ -b^{4, 23}_2 c b^{4, 22}_2 ∨ -b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ p_88 ∨ -b^{4, 23}_1 c b^{4, 22}_2 ∨ -b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ p_88 ∨ b^{4, 23}_0 c in DIMACS: 7619 -7620 7621 88 -7622 0 7619 -7620 7621 88 -7623 0 7619 -7620 7621 88 7624 0 c 1-1 --> 0 c (-b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ b^{4, 22}_0 ∧ -p_88) -> (-b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ -b^{4, 23}_0) c in CNF: c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ p_88 ∨ -b^{4, 23}_2 c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ p_88 ∨ -b^{4, 23}_1 c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ p_88 ∨ -b^{4, 23}_0 c in DIMACS: 7619 7620 -7621 88 -7622 0 7619 7620 -7621 88 -7623 0 7619 7620 -7621 88 -7624 0 c 0-1 --> -1 c (-b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ -b^{4, 22}_0 ∧ -p_88) -> ( b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ b^{4, 23}_0) c in CNF: c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ p_88 ∨ b^{4, 23}_2 c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ p_88 ∨ -b^{4, 23}_1 c b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ p_88 ∨ b^{4, 23}_0 c in DIMACS: 7619 7620 7621 88 7622 0 7619 7620 7621 88 -7623 0 7619 7620 7621 88 7624 0 c -1-1 --> -2 c ( b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ b^{4, 22}_0 ∧ -p_88) -> ( b^{4, 23}_2 ∧ b^{4, 23}_1 ∧ -b^{4, 23}_0) c in CNF: c -b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ p_88 ∨ b^{4, 23}_2 c -b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ p_88 ∨ b^{4, 23}_1 c -b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ p_88 ∨ -b^{4, 23}_0 c in DIMACS: -7619 7620 -7621 88 7622 0 -7619 7620 -7621 88 7623 0 -7619 7620 -7621 88 -7624 0 c -2-1 --> break c ( b^{4, 22}_2 ∧ b^{4, 22}_1 ∧ -b^{4, 22}_0 ∧ -p_88) -> break c in CNF: c -b^{4, 22}_2 ∨ -b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ p_88 ∨ break c in DIMACS: -7619 -7620 7621 88 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 22}_2 ∧ -b^{4, 22}_1 ∧ -b^{4, 22}_0 ∧ true) c in CNF: c -b^{4, 22}_2 ∨ b^{4, 22}_1 ∨ b^{4, 22}_0 ∨ false c in DIMACS: -7619 7620 7621 0 c 3 does not represent an automaton state. c -(-b^{4, 22}_2 ∧ b^{4, 22}_1 ∧ b^{4, 22}_0 ∧ true) c in CNF: c b^{4, 22}_2 ∨ -b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ false c in DIMACS: 7619 -7620 -7621 0 c -3 does not represent an automaton state. c -( b^{4, 22}_2 ∧ b^{4, 22}_1 ∧ b^{4, 22}_0 ∧ true) c in CNF: c -b^{4, 22}_2 ∨ -b^{4, 22}_1 ∨ -b^{4, 22}_0 ∨ false c in DIMACS: -7619 -7620 -7621 0 c i = 23 c -2+1 --> -1 c ( b^{4, 23}_2 ∧ b^{4, 23}_1 ∧ -b^{4, 23}_0 ∧ p_92) -> ( b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ b^{4, 24}_0) c in CNF: c -b^{4, 23}_2 ∨ -b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ -p_92 ∨ b^{4, 24}_2 c -b^{4, 23}_2 ∨ -b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ -p_92 ∨ -b^{4, 24}_1 c -b^{4, 23}_2 ∨ -b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ -p_92 ∨ b^{4, 24}_0 c in DIMACS: -7622 -7623 7624 -92 7625 0 -7622 -7623 7624 -92 -7626 0 -7622 -7623 7624 -92 7627 0 c -1+1 --> 0 c ( b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ b^{4, 23}_0 ∧ p_92) -> (-b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ -b^{4, 24}_0) c in CNF: c -b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ -p_92 ∨ -b^{4, 24}_2 c -b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ -p_92 ∨ -b^{4, 24}_1 c -b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ -p_92 ∨ -b^{4, 24}_0 c in DIMACS: -7622 7623 -7624 -92 -7625 0 -7622 7623 -7624 -92 -7626 0 -7622 7623 -7624 -92 -7627 0 c 0+1 --> 1 c (-b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ -b^{4, 23}_0 ∧ p_92) -> (-b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ b^{4, 24}_0) c in CNF: c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ -p_92 ∨ -b^{4, 24}_2 c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ -p_92 ∨ -b^{4, 24}_1 c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ -p_92 ∨ b^{4, 24}_0 c in DIMACS: 7622 7623 7624 -92 -7625 0 7622 7623 7624 -92 -7626 0 7622 7623 7624 -92 7627 0 c 1+1 --> 2 c (-b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ b^{4, 23}_0 ∧ p_92) -> (-b^{4, 24}_2 ∧ b^{4, 24}_1 ∧ -b^{4, 24}_0) c in CNF: c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ -p_92 ∨ -b^{4, 24}_2 c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ -p_92 ∨ b^{4, 24}_1 c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ -p_92 ∨ -b^{4, 24}_0 c in DIMACS: 7622 7623 -7624 -92 -7625 0 7622 7623 -7624 -92 7626 0 7622 7623 -7624 -92 -7627 0 c 2+1 --> break c (-b^{4, 23}_2 ∧ b^{4, 23}_1 ∧ -b^{4, 23}_0 ∧ p_92) -> break c in CNF: c b^{4, 23}_2 ∨ -b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ -p_92 ∨ break c in DIMACS: 7622 -7623 7624 -92 1162 0 c 2-1 --> 1 c (-b^{4, 23}_2 ∧ b^{4, 23}_1 ∧ -b^{4, 23}_0 ∧ -p_92) -> (-b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ b^{4, 24}_0) c in CNF: c b^{4, 23}_2 ∨ -b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ p_92 ∨ -b^{4, 24}_2 c b^{4, 23}_2 ∨ -b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ p_92 ∨ -b^{4, 24}_1 c b^{4, 23}_2 ∨ -b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ p_92 ∨ b^{4, 24}_0 c in DIMACS: 7622 -7623 7624 92 -7625 0 7622 -7623 7624 92 -7626 0 7622 -7623 7624 92 7627 0 c 1-1 --> 0 c (-b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ b^{4, 23}_0 ∧ -p_92) -> (-b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ -b^{4, 24}_0) c in CNF: c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ p_92 ∨ -b^{4, 24}_2 c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ p_92 ∨ -b^{4, 24}_1 c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ p_92 ∨ -b^{4, 24}_0 c in DIMACS: 7622 7623 -7624 92 -7625 0 7622 7623 -7624 92 -7626 0 7622 7623 -7624 92 -7627 0 c 0-1 --> -1 c (-b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ -b^{4, 23}_0 ∧ -p_92) -> ( b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ b^{4, 24}_0) c in CNF: c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ p_92 ∨ b^{4, 24}_2 c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ p_92 ∨ -b^{4, 24}_1 c b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ p_92 ∨ b^{4, 24}_0 c in DIMACS: 7622 7623 7624 92 7625 0 7622 7623 7624 92 -7626 0 7622 7623 7624 92 7627 0 c -1-1 --> -2 c ( b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ b^{4, 23}_0 ∧ -p_92) -> ( b^{4, 24}_2 ∧ b^{4, 24}_1 ∧ -b^{4, 24}_0) c in CNF: c -b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ p_92 ∨ b^{4, 24}_2 c -b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ p_92 ∨ b^{4, 24}_1 c -b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ p_92 ∨ -b^{4, 24}_0 c in DIMACS: -7622 7623 -7624 92 7625 0 -7622 7623 -7624 92 7626 0 -7622 7623 -7624 92 -7627 0 c -2-1 --> break c ( b^{4, 23}_2 ∧ b^{4, 23}_1 ∧ -b^{4, 23}_0 ∧ -p_92) -> break c in CNF: c -b^{4, 23}_2 ∨ -b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ p_92 ∨ break c in DIMACS: -7622 -7623 7624 92 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 23}_2 ∧ -b^{4, 23}_1 ∧ -b^{4, 23}_0 ∧ true) c in CNF: c -b^{4, 23}_2 ∨ b^{4, 23}_1 ∨ b^{4, 23}_0 ∨ false c in DIMACS: -7622 7623 7624 0 c 3 does not represent an automaton state. c -(-b^{4, 23}_2 ∧ b^{4, 23}_1 ∧ b^{4, 23}_0 ∧ true) c in CNF: c b^{4, 23}_2 ∨ -b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ false c in DIMACS: 7622 -7623 -7624 0 c -3 does not represent an automaton state. c -( b^{4, 23}_2 ∧ b^{4, 23}_1 ∧ b^{4, 23}_0 ∧ true) c in CNF: c -b^{4, 23}_2 ∨ -b^{4, 23}_1 ∨ -b^{4, 23}_0 ∨ false c in DIMACS: -7622 -7623 -7624 0 c i = 24 c -2+1 --> -1 c ( b^{4, 24}_2 ∧ b^{4, 24}_1 ∧ -b^{4, 24}_0 ∧ p_96) -> ( b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ b^{4, 25}_0) c in CNF: c -b^{4, 24}_2 ∨ -b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ -p_96 ∨ b^{4, 25}_2 c -b^{4, 24}_2 ∨ -b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ -p_96 ∨ -b^{4, 25}_1 c -b^{4, 24}_2 ∨ -b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ -p_96 ∨ b^{4, 25}_0 c in DIMACS: -7625 -7626 7627 -96 7628 0 -7625 -7626 7627 -96 -7629 0 -7625 -7626 7627 -96 7630 0 c -1+1 --> 0 c ( b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ b^{4, 24}_0 ∧ p_96) -> (-b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ -b^{4, 25}_0) c in CNF: c -b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ -p_96 ∨ -b^{4, 25}_2 c -b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ -p_96 ∨ -b^{4, 25}_1 c -b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ -p_96 ∨ -b^{4, 25}_0 c in DIMACS: -7625 7626 -7627 -96 -7628 0 -7625 7626 -7627 -96 -7629 0 -7625 7626 -7627 -96 -7630 0 c 0+1 --> 1 c (-b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ -b^{4, 24}_0 ∧ p_96) -> (-b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ b^{4, 25}_0) c in CNF: c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ -p_96 ∨ -b^{4, 25}_2 c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ -p_96 ∨ -b^{4, 25}_1 c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ -p_96 ∨ b^{4, 25}_0 c in DIMACS: 7625 7626 7627 -96 -7628 0 7625 7626 7627 -96 -7629 0 7625 7626 7627 -96 7630 0 c 1+1 --> 2 c (-b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ b^{4, 24}_0 ∧ p_96) -> (-b^{4, 25}_2 ∧ b^{4, 25}_1 ∧ -b^{4, 25}_0) c in CNF: c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ -p_96 ∨ -b^{4, 25}_2 c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ -p_96 ∨ b^{4, 25}_1 c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ -p_96 ∨ -b^{4, 25}_0 c in DIMACS: 7625 7626 -7627 -96 -7628 0 7625 7626 -7627 -96 7629 0 7625 7626 -7627 -96 -7630 0 c 2+1 --> break c (-b^{4, 24}_2 ∧ b^{4, 24}_1 ∧ -b^{4, 24}_0 ∧ p_96) -> break c in CNF: c b^{4, 24}_2 ∨ -b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ -p_96 ∨ break c in DIMACS: 7625 -7626 7627 -96 1162 0 c 2-1 --> 1 c (-b^{4, 24}_2 ∧ b^{4, 24}_1 ∧ -b^{4, 24}_0 ∧ -p_96) -> (-b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ b^{4, 25}_0) c in CNF: c b^{4, 24}_2 ∨ -b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ p_96 ∨ -b^{4, 25}_2 c b^{4, 24}_2 ∨ -b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ p_96 ∨ -b^{4, 25}_1 c b^{4, 24}_2 ∨ -b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ p_96 ∨ b^{4, 25}_0 c in DIMACS: 7625 -7626 7627 96 -7628 0 7625 -7626 7627 96 -7629 0 7625 -7626 7627 96 7630 0 c 1-1 --> 0 c (-b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ b^{4, 24}_0 ∧ -p_96) -> (-b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ -b^{4, 25}_0) c in CNF: c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ p_96 ∨ -b^{4, 25}_2 c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ p_96 ∨ -b^{4, 25}_1 c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ p_96 ∨ -b^{4, 25}_0 c in DIMACS: 7625 7626 -7627 96 -7628 0 7625 7626 -7627 96 -7629 0 7625 7626 -7627 96 -7630 0 c 0-1 --> -1 c (-b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ -b^{4, 24}_0 ∧ -p_96) -> ( b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ b^{4, 25}_0) c in CNF: c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ p_96 ∨ b^{4, 25}_2 c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ p_96 ∨ -b^{4, 25}_1 c b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ p_96 ∨ b^{4, 25}_0 c in DIMACS: 7625 7626 7627 96 7628 0 7625 7626 7627 96 -7629 0 7625 7626 7627 96 7630 0 c -1-1 --> -2 c ( b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ b^{4, 24}_0 ∧ -p_96) -> ( b^{4, 25}_2 ∧ b^{4, 25}_1 ∧ -b^{4, 25}_0) c in CNF: c -b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ p_96 ∨ b^{4, 25}_2 c -b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ p_96 ∨ b^{4, 25}_1 c -b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ p_96 ∨ -b^{4, 25}_0 c in DIMACS: -7625 7626 -7627 96 7628 0 -7625 7626 -7627 96 7629 0 -7625 7626 -7627 96 -7630 0 c -2-1 --> break c ( b^{4, 24}_2 ∧ b^{4, 24}_1 ∧ -b^{4, 24}_0 ∧ -p_96) -> break c in CNF: c -b^{4, 24}_2 ∨ -b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ p_96 ∨ break c in DIMACS: -7625 -7626 7627 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 24}_2 ∧ -b^{4, 24}_1 ∧ -b^{4, 24}_0 ∧ true) c in CNF: c -b^{4, 24}_2 ∨ b^{4, 24}_1 ∨ b^{4, 24}_0 ∨ false c in DIMACS: -7625 7626 7627 0 c 3 does not represent an automaton state. c -(-b^{4, 24}_2 ∧ b^{4, 24}_1 ∧ b^{4, 24}_0 ∧ true) c in CNF: c b^{4, 24}_2 ∨ -b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ false c in DIMACS: 7625 -7626 -7627 0 c -3 does not represent an automaton state. c -( b^{4, 24}_2 ∧ b^{4, 24}_1 ∧ b^{4, 24}_0 ∧ true) c in CNF: c -b^{4, 24}_2 ∨ -b^{4, 24}_1 ∨ -b^{4, 24}_0 ∨ false c in DIMACS: -7625 -7626 -7627 0 c i = 25 c -2+1 --> -1 c ( b^{4, 25}_2 ∧ b^{4, 25}_1 ∧ -b^{4, 25}_0 ∧ p_100) -> ( b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ b^{4, 26}_0) c in CNF: c -b^{4, 25}_2 ∨ -b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ -p_100 ∨ b^{4, 26}_2 c -b^{4, 25}_2 ∨ -b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ -p_100 ∨ -b^{4, 26}_1 c -b^{4, 25}_2 ∨ -b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ -p_100 ∨ b^{4, 26}_0 c in DIMACS: -7628 -7629 7630 -100 7631 0 -7628 -7629 7630 -100 -7632 0 -7628 -7629 7630 -100 7633 0 c -1+1 --> 0 c ( b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ b^{4, 25}_0 ∧ p_100) -> (-b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ -b^{4, 26}_0) c in CNF: c -b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ -p_100 ∨ -b^{4, 26}_2 c -b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ -p_100 ∨ -b^{4, 26}_1 c -b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ -p_100 ∨ -b^{4, 26}_0 c in DIMACS: -7628 7629 -7630 -100 -7631 0 -7628 7629 -7630 -100 -7632 0 -7628 7629 -7630 -100 -7633 0 c 0+1 --> 1 c (-b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ -b^{4, 25}_0 ∧ p_100) -> (-b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ b^{4, 26}_0) c in CNF: c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ -p_100 ∨ -b^{4, 26}_2 c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ -p_100 ∨ -b^{4, 26}_1 c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ -p_100 ∨ b^{4, 26}_0 c in DIMACS: 7628 7629 7630 -100 -7631 0 7628 7629 7630 -100 -7632 0 7628 7629 7630 -100 7633 0 c 1+1 --> 2 c (-b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ b^{4, 25}_0 ∧ p_100) -> (-b^{4, 26}_2 ∧ b^{4, 26}_1 ∧ -b^{4, 26}_0) c in CNF: c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ -p_100 ∨ -b^{4, 26}_2 c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ -p_100 ∨ b^{4, 26}_1 c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ -p_100 ∨ -b^{4, 26}_0 c in DIMACS: 7628 7629 -7630 -100 -7631 0 7628 7629 -7630 -100 7632 0 7628 7629 -7630 -100 -7633 0 c 2+1 --> break c (-b^{4, 25}_2 ∧ b^{4, 25}_1 ∧ -b^{4, 25}_0 ∧ p_100) -> break c in CNF: c b^{4, 25}_2 ∨ -b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ -p_100 ∨ break c in DIMACS: 7628 -7629 7630 -100 1162 0 c 2-1 --> 1 c (-b^{4, 25}_2 ∧ b^{4, 25}_1 ∧ -b^{4, 25}_0 ∧ -p_100) -> (-b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ b^{4, 26}_0) c in CNF: c b^{4, 25}_2 ∨ -b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ p_100 ∨ -b^{4, 26}_2 c b^{4, 25}_2 ∨ -b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ p_100 ∨ -b^{4, 26}_1 c b^{4, 25}_2 ∨ -b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ p_100 ∨ b^{4, 26}_0 c in DIMACS: 7628 -7629 7630 100 -7631 0 7628 -7629 7630 100 -7632 0 7628 -7629 7630 100 7633 0 c 1-1 --> 0 c (-b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ b^{4, 25}_0 ∧ -p_100) -> (-b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ -b^{4, 26}_0) c in CNF: c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ p_100 ∨ -b^{4, 26}_2 c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ p_100 ∨ -b^{4, 26}_1 c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ p_100 ∨ -b^{4, 26}_0 c in DIMACS: 7628 7629 -7630 100 -7631 0 7628 7629 -7630 100 -7632 0 7628 7629 -7630 100 -7633 0 c 0-1 --> -1 c (-b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ -b^{4, 25}_0 ∧ -p_100) -> ( b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ b^{4, 26}_0) c in CNF: c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ p_100 ∨ b^{4, 26}_2 c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ p_100 ∨ -b^{4, 26}_1 c b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ p_100 ∨ b^{4, 26}_0 c in DIMACS: 7628 7629 7630 100 7631 0 7628 7629 7630 100 -7632 0 7628 7629 7630 100 7633 0 c -1-1 --> -2 c ( b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ b^{4, 25}_0 ∧ -p_100) -> ( b^{4, 26}_2 ∧ b^{4, 26}_1 ∧ -b^{4, 26}_0) c in CNF: c -b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ p_100 ∨ b^{4, 26}_2 c -b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ p_100 ∨ b^{4, 26}_1 c -b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ p_100 ∨ -b^{4, 26}_0 c in DIMACS: -7628 7629 -7630 100 7631 0 -7628 7629 -7630 100 7632 0 -7628 7629 -7630 100 -7633 0 c -2-1 --> break c ( b^{4, 25}_2 ∧ b^{4, 25}_1 ∧ -b^{4, 25}_0 ∧ -p_100) -> break c in CNF: c -b^{4, 25}_2 ∨ -b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ p_100 ∨ break c in DIMACS: -7628 -7629 7630 100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 25}_2 ∧ -b^{4, 25}_1 ∧ -b^{4, 25}_0 ∧ true) c in CNF: c -b^{4, 25}_2 ∨ b^{4, 25}_1 ∨ b^{4, 25}_0 ∨ false c in DIMACS: -7628 7629 7630 0 c 3 does not represent an automaton state. c -(-b^{4, 25}_2 ∧ b^{4, 25}_1 ∧ b^{4, 25}_0 ∧ true) c in CNF: c b^{4, 25}_2 ∨ -b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ false c in DIMACS: 7628 -7629 -7630 0 c -3 does not represent an automaton state. c -( b^{4, 25}_2 ∧ b^{4, 25}_1 ∧ b^{4, 25}_0 ∧ true) c in CNF: c -b^{4, 25}_2 ∨ -b^{4, 25}_1 ∨ -b^{4, 25}_0 ∨ false c in DIMACS: -7628 -7629 -7630 0 c i = 26 c -2+1 --> -1 c ( b^{4, 26}_2 ∧ b^{4, 26}_1 ∧ -b^{4, 26}_0 ∧ p_104) -> ( b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ b^{4, 27}_0) c in CNF: c -b^{4, 26}_2 ∨ -b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ -p_104 ∨ b^{4, 27}_2 c -b^{4, 26}_2 ∨ -b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ -p_104 ∨ -b^{4, 27}_1 c -b^{4, 26}_2 ∨ -b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ -p_104 ∨ b^{4, 27}_0 c in DIMACS: -7631 -7632 7633 -104 7634 0 -7631 -7632 7633 -104 -7635 0 -7631 -7632 7633 -104 7636 0 c -1+1 --> 0 c ( b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ b^{4, 26}_0 ∧ p_104) -> (-b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ -b^{4, 27}_0) c in CNF: c -b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ -p_104 ∨ -b^{4, 27}_2 c -b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ -p_104 ∨ -b^{4, 27}_1 c -b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ -p_104 ∨ -b^{4, 27}_0 c in DIMACS: -7631 7632 -7633 -104 -7634 0 -7631 7632 -7633 -104 -7635 0 -7631 7632 -7633 -104 -7636 0 c 0+1 --> 1 c (-b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ -b^{4, 26}_0 ∧ p_104) -> (-b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ b^{4, 27}_0) c in CNF: c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ -p_104 ∨ -b^{4, 27}_2 c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ -p_104 ∨ -b^{4, 27}_1 c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ -p_104 ∨ b^{4, 27}_0 c in DIMACS: 7631 7632 7633 -104 -7634 0 7631 7632 7633 -104 -7635 0 7631 7632 7633 -104 7636 0 c 1+1 --> 2 c (-b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ b^{4, 26}_0 ∧ p_104) -> (-b^{4, 27}_2 ∧ b^{4, 27}_1 ∧ -b^{4, 27}_0) c in CNF: c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ -p_104 ∨ -b^{4, 27}_2 c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ -p_104 ∨ b^{4, 27}_1 c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ -p_104 ∨ -b^{4, 27}_0 c in DIMACS: 7631 7632 -7633 -104 -7634 0 7631 7632 -7633 -104 7635 0 7631 7632 -7633 -104 -7636 0 c 2+1 --> break c (-b^{4, 26}_2 ∧ b^{4, 26}_1 ∧ -b^{4, 26}_0 ∧ p_104) -> break c in CNF: c b^{4, 26}_2 ∨ -b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ -p_104 ∨ break c in DIMACS: 7631 -7632 7633 -104 1162 0 c 2-1 --> 1 c (-b^{4, 26}_2 ∧ b^{4, 26}_1 ∧ -b^{4, 26}_0 ∧ -p_104) -> (-b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ b^{4, 27}_0) c in CNF: c b^{4, 26}_2 ∨ -b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ p_104 ∨ -b^{4, 27}_2 c b^{4, 26}_2 ∨ -b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ p_104 ∨ -b^{4, 27}_1 c b^{4, 26}_2 ∨ -b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ p_104 ∨ b^{4, 27}_0 c in DIMACS: 7631 -7632 7633 104 -7634 0 7631 -7632 7633 104 -7635 0 7631 -7632 7633 104 7636 0 c 1-1 --> 0 c (-b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ b^{4, 26}_0 ∧ -p_104) -> (-b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ -b^{4, 27}_0) c in CNF: c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ p_104 ∨ -b^{4, 27}_2 c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ p_104 ∨ -b^{4, 27}_1 c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ p_104 ∨ -b^{4, 27}_0 c in DIMACS: 7631 7632 -7633 104 -7634 0 7631 7632 -7633 104 -7635 0 7631 7632 -7633 104 -7636 0 c 0-1 --> -1 c (-b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ -b^{4, 26}_0 ∧ -p_104) -> ( b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ b^{4, 27}_0) c in CNF: c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ p_104 ∨ b^{4, 27}_2 c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ p_104 ∨ -b^{4, 27}_1 c b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ p_104 ∨ b^{4, 27}_0 c in DIMACS: 7631 7632 7633 104 7634 0 7631 7632 7633 104 -7635 0 7631 7632 7633 104 7636 0 c -1-1 --> -2 c ( b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ b^{4, 26}_0 ∧ -p_104) -> ( b^{4, 27}_2 ∧ b^{4, 27}_1 ∧ -b^{4, 27}_0) c in CNF: c -b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ p_104 ∨ b^{4, 27}_2 c -b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ p_104 ∨ b^{4, 27}_1 c -b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ p_104 ∨ -b^{4, 27}_0 c in DIMACS: -7631 7632 -7633 104 7634 0 -7631 7632 -7633 104 7635 0 -7631 7632 -7633 104 -7636 0 c -2-1 --> break c ( b^{4, 26}_2 ∧ b^{4, 26}_1 ∧ -b^{4, 26}_0 ∧ -p_104) -> break c in CNF: c -b^{4, 26}_2 ∨ -b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ p_104 ∨ break c in DIMACS: -7631 -7632 7633 104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 26}_2 ∧ -b^{4, 26}_1 ∧ -b^{4, 26}_0 ∧ true) c in CNF: c -b^{4, 26}_2 ∨ b^{4, 26}_1 ∨ b^{4, 26}_0 ∨ false c in DIMACS: -7631 7632 7633 0 c 3 does not represent an automaton state. c -(-b^{4, 26}_2 ∧ b^{4, 26}_1 ∧ b^{4, 26}_0 ∧ true) c in CNF: c b^{4, 26}_2 ∨ -b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ false c in DIMACS: 7631 -7632 -7633 0 c -3 does not represent an automaton state. c -( b^{4, 26}_2 ∧ b^{4, 26}_1 ∧ b^{4, 26}_0 ∧ true) c in CNF: c -b^{4, 26}_2 ∨ -b^{4, 26}_1 ∨ -b^{4, 26}_0 ∨ false c in DIMACS: -7631 -7632 -7633 0 c i = 27 c -2+1 --> -1 c ( b^{4, 27}_2 ∧ b^{4, 27}_1 ∧ -b^{4, 27}_0 ∧ p_108) -> ( b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ b^{4, 28}_0) c in CNF: c -b^{4, 27}_2 ∨ -b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ -p_108 ∨ b^{4, 28}_2 c -b^{4, 27}_2 ∨ -b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ -p_108 ∨ -b^{4, 28}_1 c -b^{4, 27}_2 ∨ -b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ -p_108 ∨ b^{4, 28}_0 c in DIMACS: -7634 -7635 7636 -108 7637 0 -7634 -7635 7636 -108 -7638 0 -7634 -7635 7636 -108 7639 0 c -1+1 --> 0 c ( b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ b^{4, 27}_0 ∧ p_108) -> (-b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ -b^{4, 28}_0) c in CNF: c -b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ -p_108 ∨ -b^{4, 28}_2 c -b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ -p_108 ∨ -b^{4, 28}_1 c -b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ -p_108 ∨ -b^{4, 28}_0 c in DIMACS: -7634 7635 -7636 -108 -7637 0 -7634 7635 -7636 -108 -7638 0 -7634 7635 -7636 -108 -7639 0 c 0+1 --> 1 c (-b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ -b^{4, 27}_0 ∧ p_108) -> (-b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ b^{4, 28}_0) c in CNF: c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ -p_108 ∨ -b^{4, 28}_2 c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ -p_108 ∨ -b^{4, 28}_1 c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ -p_108 ∨ b^{4, 28}_0 c in DIMACS: 7634 7635 7636 -108 -7637 0 7634 7635 7636 -108 -7638 0 7634 7635 7636 -108 7639 0 c 1+1 --> 2 c (-b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ b^{4, 27}_0 ∧ p_108) -> (-b^{4, 28}_2 ∧ b^{4, 28}_1 ∧ -b^{4, 28}_0) c in CNF: c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ -p_108 ∨ -b^{4, 28}_2 c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ -p_108 ∨ b^{4, 28}_1 c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ -p_108 ∨ -b^{4, 28}_0 c in DIMACS: 7634 7635 -7636 -108 -7637 0 7634 7635 -7636 -108 7638 0 7634 7635 -7636 -108 -7639 0 c 2+1 --> break c (-b^{4, 27}_2 ∧ b^{4, 27}_1 ∧ -b^{4, 27}_0 ∧ p_108) -> break c in CNF: c b^{4, 27}_2 ∨ -b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ -p_108 ∨ break c in DIMACS: 7634 -7635 7636 -108 1162 0 c 2-1 --> 1 c (-b^{4, 27}_2 ∧ b^{4, 27}_1 ∧ -b^{4, 27}_0 ∧ -p_108) -> (-b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ b^{4, 28}_0) c in CNF: c b^{4, 27}_2 ∨ -b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ p_108 ∨ -b^{4, 28}_2 c b^{4, 27}_2 ∨ -b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ p_108 ∨ -b^{4, 28}_1 c b^{4, 27}_2 ∨ -b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ p_108 ∨ b^{4, 28}_0 c in DIMACS: 7634 -7635 7636 108 -7637 0 7634 -7635 7636 108 -7638 0 7634 -7635 7636 108 7639 0 c 1-1 --> 0 c (-b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ b^{4, 27}_0 ∧ -p_108) -> (-b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ -b^{4, 28}_0) c in CNF: c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ p_108 ∨ -b^{4, 28}_2 c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ p_108 ∨ -b^{4, 28}_1 c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ p_108 ∨ -b^{4, 28}_0 c in DIMACS: 7634 7635 -7636 108 -7637 0 7634 7635 -7636 108 -7638 0 7634 7635 -7636 108 -7639 0 c 0-1 --> -1 c (-b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ -b^{4, 27}_0 ∧ -p_108) -> ( b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ b^{4, 28}_0) c in CNF: c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ p_108 ∨ b^{4, 28}_2 c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ p_108 ∨ -b^{4, 28}_1 c b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ p_108 ∨ b^{4, 28}_0 c in DIMACS: 7634 7635 7636 108 7637 0 7634 7635 7636 108 -7638 0 7634 7635 7636 108 7639 0 c -1-1 --> -2 c ( b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ b^{4, 27}_0 ∧ -p_108) -> ( b^{4, 28}_2 ∧ b^{4, 28}_1 ∧ -b^{4, 28}_0) c in CNF: c -b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ p_108 ∨ b^{4, 28}_2 c -b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ p_108 ∨ b^{4, 28}_1 c -b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ p_108 ∨ -b^{4, 28}_0 c in DIMACS: -7634 7635 -7636 108 7637 0 -7634 7635 -7636 108 7638 0 -7634 7635 -7636 108 -7639 0 c -2-1 --> break c ( b^{4, 27}_2 ∧ b^{4, 27}_1 ∧ -b^{4, 27}_0 ∧ -p_108) -> break c in CNF: c -b^{4, 27}_2 ∨ -b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ p_108 ∨ break c in DIMACS: -7634 -7635 7636 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 27}_2 ∧ -b^{4, 27}_1 ∧ -b^{4, 27}_0 ∧ true) c in CNF: c -b^{4, 27}_2 ∨ b^{4, 27}_1 ∨ b^{4, 27}_0 ∨ false c in DIMACS: -7634 7635 7636 0 c 3 does not represent an automaton state. c -(-b^{4, 27}_2 ∧ b^{4, 27}_1 ∧ b^{4, 27}_0 ∧ true) c in CNF: c b^{4, 27}_2 ∨ -b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ false c in DIMACS: 7634 -7635 -7636 0 c -3 does not represent an automaton state. c -( b^{4, 27}_2 ∧ b^{4, 27}_1 ∧ b^{4, 27}_0 ∧ true) c in CNF: c -b^{4, 27}_2 ∨ -b^{4, 27}_1 ∨ -b^{4, 27}_0 ∨ false c in DIMACS: -7634 -7635 -7636 0 c i = 28 c -2+1 --> -1 c ( b^{4, 28}_2 ∧ b^{4, 28}_1 ∧ -b^{4, 28}_0 ∧ p_112) -> ( b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ b^{4, 29}_0) c in CNF: c -b^{4, 28}_2 ∨ -b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ -p_112 ∨ b^{4, 29}_2 c -b^{4, 28}_2 ∨ -b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ -p_112 ∨ -b^{4, 29}_1 c -b^{4, 28}_2 ∨ -b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ -p_112 ∨ b^{4, 29}_0 c in DIMACS: -7637 -7638 7639 -112 7640 0 -7637 -7638 7639 -112 -7641 0 -7637 -7638 7639 -112 7642 0 c -1+1 --> 0 c ( b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ b^{4, 28}_0 ∧ p_112) -> (-b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ -b^{4, 29}_0) c in CNF: c -b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ -p_112 ∨ -b^{4, 29}_2 c -b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ -p_112 ∨ -b^{4, 29}_1 c -b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ -p_112 ∨ -b^{4, 29}_0 c in DIMACS: -7637 7638 -7639 -112 -7640 0 -7637 7638 -7639 -112 -7641 0 -7637 7638 -7639 -112 -7642 0 c 0+1 --> 1 c (-b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ -b^{4, 28}_0 ∧ p_112) -> (-b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ b^{4, 29}_0) c in CNF: c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ -p_112 ∨ -b^{4, 29}_2 c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ -p_112 ∨ -b^{4, 29}_1 c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ -p_112 ∨ b^{4, 29}_0 c in DIMACS: 7637 7638 7639 -112 -7640 0 7637 7638 7639 -112 -7641 0 7637 7638 7639 -112 7642 0 c 1+1 --> 2 c (-b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ b^{4, 28}_0 ∧ p_112) -> (-b^{4, 29}_2 ∧ b^{4, 29}_1 ∧ -b^{4, 29}_0) c in CNF: c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ -p_112 ∨ -b^{4, 29}_2 c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ -p_112 ∨ b^{4, 29}_1 c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ -p_112 ∨ -b^{4, 29}_0 c in DIMACS: 7637 7638 -7639 -112 -7640 0 7637 7638 -7639 -112 7641 0 7637 7638 -7639 -112 -7642 0 c 2+1 --> break c (-b^{4, 28}_2 ∧ b^{4, 28}_1 ∧ -b^{4, 28}_0 ∧ p_112) -> break c in CNF: c b^{4, 28}_2 ∨ -b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ -p_112 ∨ break c in DIMACS: 7637 -7638 7639 -112 1162 0 c 2-1 --> 1 c (-b^{4, 28}_2 ∧ b^{4, 28}_1 ∧ -b^{4, 28}_0 ∧ -p_112) -> (-b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ b^{4, 29}_0) c in CNF: c b^{4, 28}_2 ∨ -b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ p_112 ∨ -b^{4, 29}_2 c b^{4, 28}_2 ∨ -b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ p_112 ∨ -b^{4, 29}_1 c b^{4, 28}_2 ∨ -b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ p_112 ∨ b^{4, 29}_0 c in DIMACS: 7637 -7638 7639 112 -7640 0 7637 -7638 7639 112 -7641 0 7637 -7638 7639 112 7642 0 c 1-1 --> 0 c (-b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ b^{4, 28}_0 ∧ -p_112) -> (-b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ -b^{4, 29}_0) c in CNF: c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ p_112 ∨ -b^{4, 29}_2 c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ p_112 ∨ -b^{4, 29}_1 c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ p_112 ∨ -b^{4, 29}_0 c in DIMACS: 7637 7638 -7639 112 -7640 0 7637 7638 -7639 112 -7641 0 7637 7638 -7639 112 -7642 0 c 0-1 --> -1 c (-b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ -b^{4, 28}_0 ∧ -p_112) -> ( b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ b^{4, 29}_0) c in CNF: c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ p_112 ∨ b^{4, 29}_2 c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ p_112 ∨ -b^{4, 29}_1 c b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ p_112 ∨ b^{4, 29}_0 c in DIMACS: 7637 7638 7639 112 7640 0 7637 7638 7639 112 -7641 0 7637 7638 7639 112 7642 0 c -1-1 --> -2 c ( b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ b^{4, 28}_0 ∧ -p_112) -> ( b^{4, 29}_2 ∧ b^{4, 29}_1 ∧ -b^{4, 29}_0) c in CNF: c -b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ p_112 ∨ b^{4, 29}_2 c -b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ p_112 ∨ b^{4, 29}_1 c -b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ p_112 ∨ -b^{4, 29}_0 c in DIMACS: -7637 7638 -7639 112 7640 0 -7637 7638 -7639 112 7641 0 -7637 7638 -7639 112 -7642 0 c -2-1 --> break c ( b^{4, 28}_2 ∧ b^{4, 28}_1 ∧ -b^{4, 28}_0 ∧ -p_112) -> break c in CNF: c -b^{4, 28}_2 ∨ -b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ p_112 ∨ break c in DIMACS: -7637 -7638 7639 112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 28}_2 ∧ -b^{4, 28}_1 ∧ -b^{4, 28}_0 ∧ true) c in CNF: c -b^{4, 28}_2 ∨ b^{4, 28}_1 ∨ b^{4, 28}_0 ∨ false c in DIMACS: -7637 7638 7639 0 c 3 does not represent an automaton state. c -(-b^{4, 28}_2 ∧ b^{4, 28}_1 ∧ b^{4, 28}_0 ∧ true) c in CNF: c b^{4, 28}_2 ∨ -b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ false c in DIMACS: 7637 -7638 -7639 0 c -3 does not represent an automaton state. c -( b^{4, 28}_2 ∧ b^{4, 28}_1 ∧ b^{4, 28}_0 ∧ true) c in CNF: c -b^{4, 28}_2 ∨ -b^{4, 28}_1 ∨ -b^{4, 28}_0 ∨ false c in DIMACS: -7637 -7638 -7639 0 c i = 29 c -2+1 --> -1 c ( b^{4, 29}_2 ∧ b^{4, 29}_1 ∧ -b^{4, 29}_0 ∧ p_116) -> ( b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ b^{4, 30}_0) c in CNF: c -b^{4, 29}_2 ∨ -b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ -p_116 ∨ b^{4, 30}_2 c -b^{4, 29}_2 ∨ -b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ -p_116 ∨ -b^{4, 30}_1 c -b^{4, 29}_2 ∨ -b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ -p_116 ∨ b^{4, 30}_0 c in DIMACS: -7640 -7641 7642 -116 7643 0 -7640 -7641 7642 -116 -7644 0 -7640 -7641 7642 -116 7645 0 c -1+1 --> 0 c ( b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ b^{4, 29}_0 ∧ p_116) -> (-b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ -b^{4, 30}_0) c in CNF: c -b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ -p_116 ∨ -b^{4, 30}_2 c -b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ -p_116 ∨ -b^{4, 30}_1 c -b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ -p_116 ∨ -b^{4, 30}_0 c in DIMACS: -7640 7641 -7642 -116 -7643 0 -7640 7641 -7642 -116 -7644 0 -7640 7641 -7642 -116 -7645 0 c 0+1 --> 1 c (-b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ -b^{4, 29}_0 ∧ p_116) -> (-b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ b^{4, 30}_0) c in CNF: c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ -p_116 ∨ -b^{4, 30}_2 c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ -p_116 ∨ -b^{4, 30}_1 c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ -p_116 ∨ b^{4, 30}_0 c in DIMACS: 7640 7641 7642 -116 -7643 0 7640 7641 7642 -116 -7644 0 7640 7641 7642 -116 7645 0 c 1+1 --> 2 c (-b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ b^{4, 29}_0 ∧ p_116) -> (-b^{4, 30}_2 ∧ b^{4, 30}_1 ∧ -b^{4, 30}_0) c in CNF: c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ -p_116 ∨ -b^{4, 30}_2 c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ -p_116 ∨ b^{4, 30}_1 c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ -p_116 ∨ -b^{4, 30}_0 c in DIMACS: 7640 7641 -7642 -116 -7643 0 7640 7641 -7642 -116 7644 0 7640 7641 -7642 -116 -7645 0 c 2+1 --> break c (-b^{4, 29}_2 ∧ b^{4, 29}_1 ∧ -b^{4, 29}_0 ∧ p_116) -> break c in CNF: c b^{4, 29}_2 ∨ -b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ -p_116 ∨ break c in DIMACS: 7640 -7641 7642 -116 1162 0 c 2-1 --> 1 c (-b^{4, 29}_2 ∧ b^{4, 29}_1 ∧ -b^{4, 29}_0 ∧ -p_116) -> (-b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ b^{4, 30}_0) c in CNF: c b^{4, 29}_2 ∨ -b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ p_116 ∨ -b^{4, 30}_2 c b^{4, 29}_2 ∨ -b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ p_116 ∨ -b^{4, 30}_1 c b^{4, 29}_2 ∨ -b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ p_116 ∨ b^{4, 30}_0 c in DIMACS: 7640 -7641 7642 116 -7643 0 7640 -7641 7642 116 -7644 0 7640 -7641 7642 116 7645 0 c 1-1 --> 0 c (-b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ b^{4, 29}_0 ∧ -p_116) -> (-b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ -b^{4, 30}_0) c in CNF: c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ p_116 ∨ -b^{4, 30}_2 c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ p_116 ∨ -b^{4, 30}_1 c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ p_116 ∨ -b^{4, 30}_0 c in DIMACS: 7640 7641 -7642 116 -7643 0 7640 7641 -7642 116 -7644 0 7640 7641 -7642 116 -7645 0 c 0-1 --> -1 c (-b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ -b^{4, 29}_0 ∧ -p_116) -> ( b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ b^{4, 30}_0) c in CNF: c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ p_116 ∨ b^{4, 30}_2 c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ p_116 ∨ -b^{4, 30}_1 c b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ p_116 ∨ b^{4, 30}_0 c in DIMACS: 7640 7641 7642 116 7643 0 7640 7641 7642 116 -7644 0 7640 7641 7642 116 7645 0 c -1-1 --> -2 c ( b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ b^{4, 29}_0 ∧ -p_116) -> ( b^{4, 30}_2 ∧ b^{4, 30}_1 ∧ -b^{4, 30}_0) c in CNF: c -b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ p_116 ∨ b^{4, 30}_2 c -b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ p_116 ∨ b^{4, 30}_1 c -b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ p_116 ∨ -b^{4, 30}_0 c in DIMACS: -7640 7641 -7642 116 7643 0 -7640 7641 -7642 116 7644 0 -7640 7641 -7642 116 -7645 0 c -2-1 --> break c ( b^{4, 29}_2 ∧ b^{4, 29}_1 ∧ -b^{4, 29}_0 ∧ -p_116) -> break c in CNF: c -b^{4, 29}_2 ∨ -b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ p_116 ∨ break c in DIMACS: -7640 -7641 7642 116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 29}_2 ∧ -b^{4, 29}_1 ∧ -b^{4, 29}_0 ∧ true) c in CNF: c -b^{4, 29}_2 ∨ b^{4, 29}_1 ∨ b^{4, 29}_0 ∨ false c in DIMACS: -7640 7641 7642 0 c 3 does not represent an automaton state. c -(-b^{4, 29}_2 ∧ b^{4, 29}_1 ∧ b^{4, 29}_0 ∧ true) c in CNF: c b^{4, 29}_2 ∨ -b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ false c in DIMACS: 7640 -7641 -7642 0 c -3 does not represent an automaton state. c -( b^{4, 29}_2 ∧ b^{4, 29}_1 ∧ b^{4, 29}_0 ∧ true) c in CNF: c -b^{4, 29}_2 ∨ -b^{4, 29}_1 ∨ -b^{4, 29}_0 ∨ false c in DIMACS: -7640 -7641 -7642 0 c i = 30 c -2+1 --> -1 c ( b^{4, 30}_2 ∧ b^{4, 30}_1 ∧ -b^{4, 30}_0 ∧ p_120) -> ( b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ b^{4, 31}_0) c in CNF: c -b^{4, 30}_2 ∨ -b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ -p_120 ∨ b^{4, 31}_2 c -b^{4, 30}_2 ∨ -b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ -p_120 ∨ -b^{4, 31}_1 c -b^{4, 30}_2 ∨ -b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ -p_120 ∨ b^{4, 31}_0 c in DIMACS: -7643 -7644 7645 -120 7646 0 -7643 -7644 7645 -120 -7647 0 -7643 -7644 7645 -120 7648 0 c -1+1 --> 0 c ( b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ b^{4, 30}_0 ∧ p_120) -> (-b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ -b^{4, 31}_0) c in CNF: c -b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ -p_120 ∨ -b^{4, 31}_2 c -b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ -p_120 ∨ -b^{4, 31}_1 c -b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ -p_120 ∨ -b^{4, 31}_0 c in DIMACS: -7643 7644 -7645 -120 -7646 0 -7643 7644 -7645 -120 -7647 0 -7643 7644 -7645 -120 -7648 0 c 0+1 --> 1 c (-b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ -b^{4, 30}_0 ∧ p_120) -> (-b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ b^{4, 31}_0) c in CNF: c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ -p_120 ∨ -b^{4, 31}_2 c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ -p_120 ∨ -b^{4, 31}_1 c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ -p_120 ∨ b^{4, 31}_0 c in DIMACS: 7643 7644 7645 -120 -7646 0 7643 7644 7645 -120 -7647 0 7643 7644 7645 -120 7648 0 c 1+1 --> 2 c (-b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ b^{4, 30}_0 ∧ p_120) -> (-b^{4, 31}_2 ∧ b^{4, 31}_1 ∧ -b^{4, 31}_0) c in CNF: c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ -p_120 ∨ -b^{4, 31}_2 c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ -p_120 ∨ b^{4, 31}_1 c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ -p_120 ∨ -b^{4, 31}_0 c in DIMACS: 7643 7644 -7645 -120 -7646 0 7643 7644 -7645 -120 7647 0 7643 7644 -7645 -120 -7648 0 c 2+1 --> break c (-b^{4, 30}_2 ∧ b^{4, 30}_1 ∧ -b^{4, 30}_0 ∧ p_120) -> break c in CNF: c b^{4, 30}_2 ∨ -b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ -p_120 ∨ break c in DIMACS: 7643 -7644 7645 -120 1162 0 c 2-1 --> 1 c (-b^{4, 30}_2 ∧ b^{4, 30}_1 ∧ -b^{4, 30}_0 ∧ -p_120) -> (-b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ b^{4, 31}_0) c in CNF: c b^{4, 30}_2 ∨ -b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ p_120 ∨ -b^{4, 31}_2 c b^{4, 30}_2 ∨ -b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ p_120 ∨ -b^{4, 31}_1 c b^{4, 30}_2 ∨ -b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ p_120 ∨ b^{4, 31}_0 c in DIMACS: 7643 -7644 7645 120 -7646 0 7643 -7644 7645 120 -7647 0 7643 -7644 7645 120 7648 0 c 1-1 --> 0 c (-b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ b^{4, 30}_0 ∧ -p_120) -> (-b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ -b^{4, 31}_0) c in CNF: c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ p_120 ∨ -b^{4, 31}_2 c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ p_120 ∨ -b^{4, 31}_1 c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ p_120 ∨ -b^{4, 31}_0 c in DIMACS: 7643 7644 -7645 120 -7646 0 7643 7644 -7645 120 -7647 0 7643 7644 -7645 120 -7648 0 c 0-1 --> -1 c (-b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ -b^{4, 30}_0 ∧ -p_120) -> ( b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ b^{4, 31}_0) c in CNF: c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ p_120 ∨ b^{4, 31}_2 c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ p_120 ∨ -b^{4, 31}_1 c b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ p_120 ∨ b^{4, 31}_0 c in DIMACS: 7643 7644 7645 120 7646 0 7643 7644 7645 120 -7647 0 7643 7644 7645 120 7648 0 c -1-1 --> -2 c ( b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ b^{4, 30}_0 ∧ -p_120) -> ( b^{4, 31}_2 ∧ b^{4, 31}_1 ∧ -b^{4, 31}_0) c in CNF: c -b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ p_120 ∨ b^{4, 31}_2 c -b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ p_120 ∨ b^{4, 31}_1 c -b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ p_120 ∨ -b^{4, 31}_0 c in DIMACS: -7643 7644 -7645 120 7646 0 -7643 7644 -7645 120 7647 0 -7643 7644 -7645 120 -7648 0 c -2-1 --> break c ( b^{4, 30}_2 ∧ b^{4, 30}_1 ∧ -b^{4, 30}_0 ∧ -p_120) -> break c in CNF: c -b^{4, 30}_2 ∨ -b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ p_120 ∨ break c in DIMACS: -7643 -7644 7645 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 30}_2 ∧ -b^{4, 30}_1 ∧ -b^{4, 30}_0 ∧ true) c in CNF: c -b^{4, 30}_2 ∨ b^{4, 30}_1 ∨ b^{4, 30}_0 ∨ false c in DIMACS: -7643 7644 7645 0 c 3 does not represent an automaton state. c -(-b^{4, 30}_2 ∧ b^{4, 30}_1 ∧ b^{4, 30}_0 ∧ true) c in CNF: c b^{4, 30}_2 ∨ -b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ false c in DIMACS: 7643 -7644 -7645 0 c -3 does not represent an automaton state. c -( b^{4, 30}_2 ∧ b^{4, 30}_1 ∧ b^{4, 30}_0 ∧ true) c in CNF: c -b^{4, 30}_2 ∨ -b^{4, 30}_1 ∨ -b^{4, 30}_0 ∨ false c in DIMACS: -7643 -7644 -7645 0 c i = 31 c -2+1 --> -1 c ( b^{4, 31}_2 ∧ b^{4, 31}_1 ∧ -b^{4, 31}_0 ∧ p_124) -> ( b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ b^{4, 32}_0) c in CNF: c -b^{4, 31}_2 ∨ -b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ -p_124 ∨ b^{4, 32}_2 c -b^{4, 31}_2 ∨ -b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ -p_124 ∨ -b^{4, 32}_1 c -b^{4, 31}_2 ∨ -b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ -p_124 ∨ b^{4, 32}_0 c in DIMACS: -7646 -7647 7648 -124 7649 0 -7646 -7647 7648 -124 -7650 0 -7646 -7647 7648 -124 7651 0 c -1+1 --> 0 c ( b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ b^{4, 31}_0 ∧ p_124) -> (-b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ -b^{4, 32}_0) c in CNF: c -b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ -p_124 ∨ -b^{4, 32}_2 c -b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ -p_124 ∨ -b^{4, 32}_1 c -b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ -p_124 ∨ -b^{4, 32}_0 c in DIMACS: -7646 7647 -7648 -124 -7649 0 -7646 7647 -7648 -124 -7650 0 -7646 7647 -7648 -124 -7651 0 c 0+1 --> 1 c (-b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ -b^{4, 31}_0 ∧ p_124) -> (-b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ b^{4, 32}_0) c in CNF: c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ -p_124 ∨ -b^{4, 32}_2 c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ -p_124 ∨ -b^{4, 32}_1 c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ -p_124 ∨ b^{4, 32}_0 c in DIMACS: 7646 7647 7648 -124 -7649 0 7646 7647 7648 -124 -7650 0 7646 7647 7648 -124 7651 0 c 1+1 --> 2 c (-b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ b^{4, 31}_0 ∧ p_124) -> (-b^{4, 32}_2 ∧ b^{4, 32}_1 ∧ -b^{4, 32}_0) c in CNF: c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ -p_124 ∨ -b^{4, 32}_2 c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ -p_124 ∨ b^{4, 32}_1 c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ -p_124 ∨ -b^{4, 32}_0 c in DIMACS: 7646 7647 -7648 -124 -7649 0 7646 7647 -7648 -124 7650 0 7646 7647 -7648 -124 -7651 0 c 2+1 --> break c (-b^{4, 31}_2 ∧ b^{4, 31}_1 ∧ -b^{4, 31}_0 ∧ p_124) -> break c in CNF: c b^{4, 31}_2 ∨ -b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ -p_124 ∨ break c in DIMACS: 7646 -7647 7648 -124 1162 0 c 2-1 --> 1 c (-b^{4, 31}_2 ∧ b^{4, 31}_1 ∧ -b^{4, 31}_0 ∧ -p_124) -> (-b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ b^{4, 32}_0) c in CNF: c b^{4, 31}_2 ∨ -b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ p_124 ∨ -b^{4, 32}_2 c b^{4, 31}_2 ∨ -b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ p_124 ∨ -b^{4, 32}_1 c b^{4, 31}_2 ∨ -b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ p_124 ∨ b^{4, 32}_0 c in DIMACS: 7646 -7647 7648 124 -7649 0 7646 -7647 7648 124 -7650 0 7646 -7647 7648 124 7651 0 c 1-1 --> 0 c (-b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ b^{4, 31}_0 ∧ -p_124) -> (-b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ -b^{4, 32}_0) c in CNF: c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ p_124 ∨ -b^{4, 32}_2 c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ p_124 ∨ -b^{4, 32}_1 c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ p_124 ∨ -b^{4, 32}_0 c in DIMACS: 7646 7647 -7648 124 -7649 0 7646 7647 -7648 124 -7650 0 7646 7647 -7648 124 -7651 0 c 0-1 --> -1 c (-b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ -b^{4, 31}_0 ∧ -p_124) -> ( b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ b^{4, 32}_0) c in CNF: c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ p_124 ∨ b^{4, 32}_2 c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ p_124 ∨ -b^{4, 32}_1 c b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ p_124 ∨ b^{4, 32}_0 c in DIMACS: 7646 7647 7648 124 7649 0 7646 7647 7648 124 -7650 0 7646 7647 7648 124 7651 0 c -1-1 --> -2 c ( b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ b^{4, 31}_0 ∧ -p_124) -> ( b^{4, 32}_2 ∧ b^{4, 32}_1 ∧ -b^{4, 32}_0) c in CNF: c -b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ p_124 ∨ b^{4, 32}_2 c -b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ p_124 ∨ b^{4, 32}_1 c -b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ p_124 ∨ -b^{4, 32}_0 c in DIMACS: -7646 7647 -7648 124 7649 0 -7646 7647 -7648 124 7650 0 -7646 7647 -7648 124 -7651 0 c -2-1 --> break c ( b^{4, 31}_2 ∧ b^{4, 31}_1 ∧ -b^{4, 31}_0 ∧ -p_124) -> break c in CNF: c -b^{4, 31}_2 ∨ -b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ p_124 ∨ break c in DIMACS: -7646 -7647 7648 124 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 31}_2 ∧ -b^{4, 31}_1 ∧ -b^{4, 31}_0 ∧ true) c in CNF: c -b^{4, 31}_2 ∨ b^{4, 31}_1 ∨ b^{4, 31}_0 ∨ false c in DIMACS: -7646 7647 7648 0 c 3 does not represent an automaton state. c -(-b^{4, 31}_2 ∧ b^{4, 31}_1 ∧ b^{4, 31}_0 ∧ true) c in CNF: c b^{4, 31}_2 ∨ -b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ false c in DIMACS: 7646 -7647 -7648 0 c -3 does not represent an automaton state. c -( b^{4, 31}_2 ∧ b^{4, 31}_1 ∧ b^{4, 31}_0 ∧ true) c in CNF: c -b^{4, 31}_2 ∨ -b^{4, 31}_1 ∨ -b^{4, 31}_0 ∨ false c in DIMACS: -7646 -7647 -7648 0 c i = 32 c -2+1 --> -1 c ( b^{4, 32}_2 ∧ b^{4, 32}_1 ∧ -b^{4, 32}_0 ∧ p_128) -> ( b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ b^{4, 33}_0) c in CNF: c -b^{4, 32}_2 ∨ -b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ -p_128 ∨ b^{4, 33}_2 c -b^{4, 32}_2 ∨ -b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ -p_128 ∨ -b^{4, 33}_1 c -b^{4, 32}_2 ∨ -b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ -p_128 ∨ b^{4, 33}_0 c in DIMACS: -7649 -7650 7651 -128 7652 0 -7649 -7650 7651 -128 -7653 0 -7649 -7650 7651 -128 7654 0 c -1+1 --> 0 c ( b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ b^{4, 32}_0 ∧ p_128) -> (-b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ -b^{4, 33}_0) c in CNF: c -b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ -p_128 ∨ -b^{4, 33}_2 c -b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ -p_128 ∨ -b^{4, 33}_1 c -b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ -p_128 ∨ -b^{4, 33}_0 c in DIMACS: -7649 7650 -7651 -128 -7652 0 -7649 7650 -7651 -128 -7653 0 -7649 7650 -7651 -128 -7654 0 c 0+1 --> 1 c (-b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ -b^{4, 32}_0 ∧ p_128) -> (-b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ b^{4, 33}_0) c in CNF: c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ -p_128 ∨ -b^{4, 33}_2 c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ -p_128 ∨ -b^{4, 33}_1 c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ -p_128 ∨ b^{4, 33}_0 c in DIMACS: 7649 7650 7651 -128 -7652 0 7649 7650 7651 -128 -7653 0 7649 7650 7651 -128 7654 0 c 1+1 --> 2 c (-b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ b^{4, 32}_0 ∧ p_128) -> (-b^{4, 33}_2 ∧ b^{4, 33}_1 ∧ -b^{4, 33}_0) c in CNF: c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ -p_128 ∨ -b^{4, 33}_2 c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ -p_128 ∨ b^{4, 33}_1 c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ -p_128 ∨ -b^{4, 33}_0 c in DIMACS: 7649 7650 -7651 -128 -7652 0 7649 7650 -7651 -128 7653 0 7649 7650 -7651 -128 -7654 0 c 2+1 --> break c (-b^{4, 32}_2 ∧ b^{4, 32}_1 ∧ -b^{4, 32}_0 ∧ p_128) -> break c in CNF: c b^{4, 32}_2 ∨ -b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ -p_128 ∨ break c in DIMACS: 7649 -7650 7651 -128 1162 0 c 2-1 --> 1 c (-b^{4, 32}_2 ∧ b^{4, 32}_1 ∧ -b^{4, 32}_0 ∧ -p_128) -> (-b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ b^{4, 33}_0) c in CNF: c b^{4, 32}_2 ∨ -b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ p_128 ∨ -b^{4, 33}_2 c b^{4, 32}_2 ∨ -b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ p_128 ∨ -b^{4, 33}_1 c b^{4, 32}_2 ∨ -b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ p_128 ∨ b^{4, 33}_0 c in DIMACS: 7649 -7650 7651 128 -7652 0 7649 -7650 7651 128 -7653 0 7649 -7650 7651 128 7654 0 c 1-1 --> 0 c (-b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ b^{4, 32}_0 ∧ -p_128) -> (-b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ -b^{4, 33}_0) c in CNF: c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ p_128 ∨ -b^{4, 33}_2 c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ p_128 ∨ -b^{4, 33}_1 c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ p_128 ∨ -b^{4, 33}_0 c in DIMACS: 7649 7650 -7651 128 -7652 0 7649 7650 -7651 128 -7653 0 7649 7650 -7651 128 -7654 0 c 0-1 --> -1 c (-b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ -b^{4, 32}_0 ∧ -p_128) -> ( b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ b^{4, 33}_0) c in CNF: c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ p_128 ∨ b^{4, 33}_2 c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ p_128 ∨ -b^{4, 33}_1 c b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ p_128 ∨ b^{4, 33}_0 c in DIMACS: 7649 7650 7651 128 7652 0 7649 7650 7651 128 -7653 0 7649 7650 7651 128 7654 0 c -1-1 --> -2 c ( b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ b^{4, 32}_0 ∧ -p_128) -> ( b^{4, 33}_2 ∧ b^{4, 33}_1 ∧ -b^{4, 33}_0) c in CNF: c -b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ p_128 ∨ b^{4, 33}_2 c -b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ p_128 ∨ b^{4, 33}_1 c -b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ p_128 ∨ -b^{4, 33}_0 c in DIMACS: -7649 7650 -7651 128 7652 0 -7649 7650 -7651 128 7653 0 -7649 7650 -7651 128 -7654 0 c -2-1 --> break c ( b^{4, 32}_2 ∧ b^{4, 32}_1 ∧ -b^{4, 32}_0 ∧ -p_128) -> break c in CNF: c -b^{4, 32}_2 ∨ -b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ p_128 ∨ break c in DIMACS: -7649 -7650 7651 128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 32}_2 ∧ -b^{4, 32}_1 ∧ -b^{4, 32}_0 ∧ true) c in CNF: c -b^{4, 32}_2 ∨ b^{4, 32}_1 ∨ b^{4, 32}_0 ∨ false c in DIMACS: -7649 7650 7651 0 c 3 does not represent an automaton state. c -(-b^{4, 32}_2 ∧ b^{4, 32}_1 ∧ b^{4, 32}_0 ∧ true) c in CNF: c b^{4, 32}_2 ∨ -b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ false c in DIMACS: 7649 -7650 -7651 0 c -3 does not represent an automaton state. c -( b^{4, 32}_2 ∧ b^{4, 32}_1 ∧ b^{4, 32}_0 ∧ true) c in CNF: c -b^{4, 32}_2 ∨ -b^{4, 32}_1 ∨ -b^{4, 32}_0 ∨ false c in DIMACS: -7649 -7650 -7651 0 c i = 33 c -2+1 --> -1 c ( b^{4, 33}_2 ∧ b^{4, 33}_1 ∧ -b^{4, 33}_0 ∧ p_132) -> ( b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ b^{4, 34}_0) c in CNF: c -b^{4, 33}_2 ∨ -b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ -p_132 ∨ b^{4, 34}_2 c -b^{4, 33}_2 ∨ -b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ -p_132 ∨ -b^{4, 34}_1 c -b^{4, 33}_2 ∨ -b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ -p_132 ∨ b^{4, 34}_0 c in DIMACS: -7652 -7653 7654 -132 7655 0 -7652 -7653 7654 -132 -7656 0 -7652 -7653 7654 -132 7657 0 c -1+1 --> 0 c ( b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ b^{4, 33}_0 ∧ p_132) -> (-b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ -b^{4, 34}_0) c in CNF: c -b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ -p_132 ∨ -b^{4, 34}_2 c -b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ -p_132 ∨ -b^{4, 34}_1 c -b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ -p_132 ∨ -b^{4, 34}_0 c in DIMACS: -7652 7653 -7654 -132 -7655 0 -7652 7653 -7654 -132 -7656 0 -7652 7653 -7654 -132 -7657 0 c 0+1 --> 1 c (-b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ -b^{4, 33}_0 ∧ p_132) -> (-b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ b^{4, 34}_0) c in CNF: c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ -p_132 ∨ -b^{4, 34}_2 c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ -p_132 ∨ -b^{4, 34}_1 c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ -p_132 ∨ b^{4, 34}_0 c in DIMACS: 7652 7653 7654 -132 -7655 0 7652 7653 7654 -132 -7656 0 7652 7653 7654 -132 7657 0 c 1+1 --> 2 c (-b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ b^{4, 33}_0 ∧ p_132) -> (-b^{4, 34}_2 ∧ b^{4, 34}_1 ∧ -b^{4, 34}_0) c in CNF: c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ -p_132 ∨ -b^{4, 34}_2 c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ -p_132 ∨ b^{4, 34}_1 c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ -p_132 ∨ -b^{4, 34}_0 c in DIMACS: 7652 7653 -7654 -132 -7655 0 7652 7653 -7654 -132 7656 0 7652 7653 -7654 -132 -7657 0 c 2+1 --> break c (-b^{4, 33}_2 ∧ b^{4, 33}_1 ∧ -b^{4, 33}_0 ∧ p_132) -> break c in CNF: c b^{4, 33}_2 ∨ -b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ -p_132 ∨ break c in DIMACS: 7652 -7653 7654 -132 1162 0 c 2-1 --> 1 c (-b^{4, 33}_2 ∧ b^{4, 33}_1 ∧ -b^{4, 33}_0 ∧ -p_132) -> (-b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ b^{4, 34}_0) c in CNF: c b^{4, 33}_2 ∨ -b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ p_132 ∨ -b^{4, 34}_2 c b^{4, 33}_2 ∨ -b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ p_132 ∨ -b^{4, 34}_1 c b^{4, 33}_2 ∨ -b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ p_132 ∨ b^{4, 34}_0 c in DIMACS: 7652 -7653 7654 132 -7655 0 7652 -7653 7654 132 -7656 0 7652 -7653 7654 132 7657 0 c 1-1 --> 0 c (-b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ b^{4, 33}_0 ∧ -p_132) -> (-b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ -b^{4, 34}_0) c in CNF: c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ p_132 ∨ -b^{4, 34}_2 c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ p_132 ∨ -b^{4, 34}_1 c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ p_132 ∨ -b^{4, 34}_0 c in DIMACS: 7652 7653 -7654 132 -7655 0 7652 7653 -7654 132 -7656 0 7652 7653 -7654 132 -7657 0 c 0-1 --> -1 c (-b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ -b^{4, 33}_0 ∧ -p_132) -> ( b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ b^{4, 34}_0) c in CNF: c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ p_132 ∨ b^{4, 34}_2 c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ p_132 ∨ -b^{4, 34}_1 c b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ p_132 ∨ b^{4, 34}_0 c in DIMACS: 7652 7653 7654 132 7655 0 7652 7653 7654 132 -7656 0 7652 7653 7654 132 7657 0 c -1-1 --> -2 c ( b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ b^{4, 33}_0 ∧ -p_132) -> ( b^{4, 34}_2 ∧ b^{4, 34}_1 ∧ -b^{4, 34}_0) c in CNF: c -b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ p_132 ∨ b^{4, 34}_2 c -b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ p_132 ∨ b^{4, 34}_1 c -b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ p_132 ∨ -b^{4, 34}_0 c in DIMACS: -7652 7653 -7654 132 7655 0 -7652 7653 -7654 132 7656 0 -7652 7653 -7654 132 -7657 0 c -2-1 --> break c ( b^{4, 33}_2 ∧ b^{4, 33}_1 ∧ -b^{4, 33}_0 ∧ -p_132) -> break c in CNF: c -b^{4, 33}_2 ∨ -b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ p_132 ∨ break c in DIMACS: -7652 -7653 7654 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 33}_2 ∧ -b^{4, 33}_1 ∧ -b^{4, 33}_0 ∧ true) c in CNF: c -b^{4, 33}_2 ∨ b^{4, 33}_1 ∨ b^{4, 33}_0 ∨ false c in DIMACS: -7652 7653 7654 0 c 3 does not represent an automaton state. c -(-b^{4, 33}_2 ∧ b^{4, 33}_1 ∧ b^{4, 33}_0 ∧ true) c in CNF: c b^{4, 33}_2 ∨ -b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ false c in DIMACS: 7652 -7653 -7654 0 c -3 does not represent an automaton state. c -( b^{4, 33}_2 ∧ b^{4, 33}_1 ∧ b^{4, 33}_0 ∧ true) c in CNF: c -b^{4, 33}_2 ∨ -b^{4, 33}_1 ∨ -b^{4, 33}_0 ∨ false c in DIMACS: -7652 -7653 -7654 0 c i = 34 c -2+1 --> -1 c ( b^{4, 34}_2 ∧ b^{4, 34}_1 ∧ -b^{4, 34}_0 ∧ p_136) -> ( b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ b^{4, 35}_0) c in CNF: c -b^{4, 34}_2 ∨ -b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ -p_136 ∨ b^{4, 35}_2 c -b^{4, 34}_2 ∨ -b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ -p_136 ∨ -b^{4, 35}_1 c -b^{4, 34}_2 ∨ -b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ -p_136 ∨ b^{4, 35}_0 c in DIMACS: -7655 -7656 7657 -136 7658 0 -7655 -7656 7657 -136 -7659 0 -7655 -7656 7657 -136 7660 0 c -1+1 --> 0 c ( b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ b^{4, 34}_0 ∧ p_136) -> (-b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ -b^{4, 35}_0) c in CNF: c -b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ -p_136 ∨ -b^{4, 35}_2 c -b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ -p_136 ∨ -b^{4, 35}_1 c -b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ -p_136 ∨ -b^{4, 35}_0 c in DIMACS: -7655 7656 -7657 -136 -7658 0 -7655 7656 -7657 -136 -7659 0 -7655 7656 -7657 -136 -7660 0 c 0+1 --> 1 c (-b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ -b^{4, 34}_0 ∧ p_136) -> (-b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ b^{4, 35}_0) c in CNF: c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ -p_136 ∨ -b^{4, 35}_2 c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ -p_136 ∨ -b^{4, 35}_1 c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ -p_136 ∨ b^{4, 35}_0 c in DIMACS: 7655 7656 7657 -136 -7658 0 7655 7656 7657 -136 -7659 0 7655 7656 7657 -136 7660 0 c 1+1 --> 2 c (-b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ b^{4, 34}_0 ∧ p_136) -> (-b^{4, 35}_2 ∧ b^{4, 35}_1 ∧ -b^{4, 35}_0) c in CNF: c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ -p_136 ∨ -b^{4, 35}_2 c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ -p_136 ∨ b^{4, 35}_1 c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ -p_136 ∨ -b^{4, 35}_0 c in DIMACS: 7655 7656 -7657 -136 -7658 0 7655 7656 -7657 -136 7659 0 7655 7656 -7657 -136 -7660 0 c 2+1 --> break c (-b^{4, 34}_2 ∧ b^{4, 34}_1 ∧ -b^{4, 34}_0 ∧ p_136) -> break c in CNF: c b^{4, 34}_2 ∨ -b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ -p_136 ∨ break c in DIMACS: 7655 -7656 7657 -136 1162 0 c 2-1 --> 1 c (-b^{4, 34}_2 ∧ b^{4, 34}_1 ∧ -b^{4, 34}_0 ∧ -p_136) -> (-b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ b^{4, 35}_0) c in CNF: c b^{4, 34}_2 ∨ -b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ p_136 ∨ -b^{4, 35}_2 c b^{4, 34}_2 ∨ -b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ p_136 ∨ -b^{4, 35}_1 c b^{4, 34}_2 ∨ -b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ p_136 ∨ b^{4, 35}_0 c in DIMACS: 7655 -7656 7657 136 -7658 0 7655 -7656 7657 136 -7659 0 7655 -7656 7657 136 7660 0 c 1-1 --> 0 c (-b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ b^{4, 34}_0 ∧ -p_136) -> (-b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ -b^{4, 35}_0) c in CNF: c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ p_136 ∨ -b^{4, 35}_2 c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ p_136 ∨ -b^{4, 35}_1 c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ p_136 ∨ -b^{4, 35}_0 c in DIMACS: 7655 7656 -7657 136 -7658 0 7655 7656 -7657 136 -7659 0 7655 7656 -7657 136 -7660 0 c 0-1 --> -1 c (-b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ -b^{4, 34}_0 ∧ -p_136) -> ( b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ b^{4, 35}_0) c in CNF: c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ p_136 ∨ b^{4, 35}_2 c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ p_136 ∨ -b^{4, 35}_1 c b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ p_136 ∨ b^{4, 35}_0 c in DIMACS: 7655 7656 7657 136 7658 0 7655 7656 7657 136 -7659 0 7655 7656 7657 136 7660 0 c -1-1 --> -2 c ( b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ b^{4, 34}_0 ∧ -p_136) -> ( b^{4, 35}_2 ∧ b^{4, 35}_1 ∧ -b^{4, 35}_0) c in CNF: c -b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ p_136 ∨ b^{4, 35}_2 c -b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ p_136 ∨ b^{4, 35}_1 c -b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ p_136 ∨ -b^{4, 35}_0 c in DIMACS: -7655 7656 -7657 136 7658 0 -7655 7656 -7657 136 7659 0 -7655 7656 -7657 136 -7660 0 c -2-1 --> break c ( b^{4, 34}_2 ∧ b^{4, 34}_1 ∧ -b^{4, 34}_0 ∧ -p_136) -> break c in CNF: c -b^{4, 34}_2 ∨ -b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ p_136 ∨ break c in DIMACS: -7655 -7656 7657 136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 34}_2 ∧ -b^{4, 34}_1 ∧ -b^{4, 34}_0 ∧ true) c in CNF: c -b^{4, 34}_2 ∨ b^{4, 34}_1 ∨ b^{4, 34}_0 ∨ false c in DIMACS: -7655 7656 7657 0 c 3 does not represent an automaton state. c -(-b^{4, 34}_2 ∧ b^{4, 34}_1 ∧ b^{4, 34}_0 ∧ true) c in CNF: c b^{4, 34}_2 ∨ -b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ false c in DIMACS: 7655 -7656 -7657 0 c -3 does not represent an automaton state. c -( b^{4, 34}_2 ∧ b^{4, 34}_1 ∧ b^{4, 34}_0 ∧ true) c in CNF: c -b^{4, 34}_2 ∨ -b^{4, 34}_1 ∨ -b^{4, 34}_0 ∨ false c in DIMACS: -7655 -7656 -7657 0 c i = 35 c -2+1 --> -1 c ( b^{4, 35}_2 ∧ b^{4, 35}_1 ∧ -b^{4, 35}_0 ∧ p_140) -> ( b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ b^{4, 36}_0) c in CNF: c -b^{4, 35}_2 ∨ -b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ -p_140 ∨ b^{4, 36}_2 c -b^{4, 35}_2 ∨ -b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ -p_140 ∨ -b^{4, 36}_1 c -b^{4, 35}_2 ∨ -b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ -p_140 ∨ b^{4, 36}_0 c in DIMACS: -7658 -7659 7660 -140 7661 0 -7658 -7659 7660 -140 -7662 0 -7658 -7659 7660 -140 7663 0 c -1+1 --> 0 c ( b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ b^{4, 35}_0 ∧ p_140) -> (-b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ -b^{4, 36}_0) c in CNF: c -b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ -p_140 ∨ -b^{4, 36}_2 c -b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ -p_140 ∨ -b^{4, 36}_1 c -b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ -p_140 ∨ -b^{4, 36}_0 c in DIMACS: -7658 7659 -7660 -140 -7661 0 -7658 7659 -7660 -140 -7662 0 -7658 7659 -7660 -140 -7663 0 c 0+1 --> 1 c (-b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ -b^{4, 35}_0 ∧ p_140) -> (-b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ b^{4, 36}_0) c in CNF: c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ -p_140 ∨ -b^{4, 36}_2 c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ -p_140 ∨ -b^{4, 36}_1 c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ -p_140 ∨ b^{4, 36}_0 c in DIMACS: 7658 7659 7660 -140 -7661 0 7658 7659 7660 -140 -7662 0 7658 7659 7660 -140 7663 0 c 1+1 --> 2 c (-b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ b^{4, 35}_0 ∧ p_140) -> (-b^{4, 36}_2 ∧ b^{4, 36}_1 ∧ -b^{4, 36}_0) c in CNF: c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ -p_140 ∨ -b^{4, 36}_2 c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ -p_140 ∨ b^{4, 36}_1 c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ -p_140 ∨ -b^{4, 36}_0 c in DIMACS: 7658 7659 -7660 -140 -7661 0 7658 7659 -7660 -140 7662 0 7658 7659 -7660 -140 -7663 0 c 2+1 --> break c (-b^{4, 35}_2 ∧ b^{4, 35}_1 ∧ -b^{4, 35}_0 ∧ p_140) -> break c in CNF: c b^{4, 35}_2 ∨ -b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ -p_140 ∨ break c in DIMACS: 7658 -7659 7660 -140 1162 0 c 2-1 --> 1 c (-b^{4, 35}_2 ∧ b^{4, 35}_1 ∧ -b^{4, 35}_0 ∧ -p_140) -> (-b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ b^{4, 36}_0) c in CNF: c b^{4, 35}_2 ∨ -b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ p_140 ∨ -b^{4, 36}_2 c b^{4, 35}_2 ∨ -b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ p_140 ∨ -b^{4, 36}_1 c b^{4, 35}_2 ∨ -b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ p_140 ∨ b^{4, 36}_0 c in DIMACS: 7658 -7659 7660 140 -7661 0 7658 -7659 7660 140 -7662 0 7658 -7659 7660 140 7663 0 c 1-1 --> 0 c (-b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ b^{4, 35}_0 ∧ -p_140) -> (-b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ -b^{4, 36}_0) c in CNF: c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ p_140 ∨ -b^{4, 36}_2 c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ p_140 ∨ -b^{4, 36}_1 c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ p_140 ∨ -b^{4, 36}_0 c in DIMACS: 7658 7659 -7660 140 -7661 0 7658 7659 -7660 140 -7662 0 7658 7659 -7660 140 -7663 0 c 0-1 --> -1 c (-b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ -b^{4, 35}_0 ∧ -p_140) -> ( b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ b^{4, 36}_0) c in CNF: c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ p_140 ∨ b^{4, 36}_2 c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ p_140 ∨ -b^{4, 36}_1 c b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ p_140 ∨ b^{4, 36}_0 c in DIMACS: 7658 7659 7660 140 7661 0 7658 7659 7660 140 -7662 0 7658 7659 7660 140 7663 0 c -1-1 --> -2 c ( b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ b^{4, 35}_0 ∧ -p_140) -> ( b^{4, 36}_2 ∧ b^{4, 36}_1 ∧ -b^{4, 36}_0) c in CNF: c -b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ p_140 ∨ b^{4, 36}_2 c -b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ p_140 ∨ b^{4, 36}_1 c -b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ p_140 ∨ -b^{4, 36}_0 c in DIMACS: -7658 7659 -7660 140 7661 0 -7658 7659 -7660 140 7662 0 -7658 7659 -7660 140 -7663 0 c -2-1 --> break c ( b^{4, 35}_2 ∧ b^{4, 35}_1 ∧ -b^{4, 35}_0 ∧ -p_140) -> break c in CNF: c -b^{4, 35}_2 ∨ -b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ p_140 ∨ break c in DIMACS: -7658 -7659 7660 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 35}_2 ∧ -b^{4, 35}_1 ∧ -b^{4, 35}_0 ∧ true) c in CNF: c -b^{4, 35}_2 ∨ b^{4, 35}_1 ∨ b^{4, 35}_0 ∨ false c in DIMACS: -7658 7659 7660 0 c 3 does not represent an automaton state. c -(-b^{4, 35}_2 ∧ b^{4, 35}_1 ∧ b^{4, 35}_0 ∧ true) c in CNF: c b^{4, 35}_2 ∨ -b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ false c in DIMACS: 7658 -7659 -7660 0 c -3 does not represent an automaton state. c -( b^{4, 35}_2 ∧ b^{4, 35}_1 ∧ b^{4, 35}_0 ∧ true) c in CNF: c -b^{4, 35}_2 ∨ -b^{4, 35}_1 ∨ -b^{4, 35}_0 ∨ false c in DIMACS: -7658 -7659 -7660 0 c i = 36 c -2+1 --> -1 c ( b^{4, 36}_2 ∧ b^{4, 36}_1 ∧ -b^{4, 36}_0 ∧ p_144) -> ( b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ b^{4, 37}_0) c in CNF: c -b^{4, 36}_2 ∨ -b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ -p_144 ∨ b^{4, 37}_2 c -b^{4, 36}_2 ∨ -b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ -p_144 ∨ -b^{4, 37}_1 c -b^{4, 36}_2 ∨ -b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ -p_144 ∨ b^{4, 37}_0 c in DIMACS: -7661 -7662 7663 -144 7664 0 -7661 -7662 7663 -144 -7665 0 -7661 -7662 7663 -144 7666 0 c -1+1 --> 0 c ( b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ b^{4, 36}_0 ∧ p_144) -> (-b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ -b^{4, 37}_0) c in CNF: c -b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ -p_144 ∨ -b^{4, 37}_2 c -b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ -p_144 ∨ -b^{4, 37}_1 c -b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ -p_144 ∨ -b^{4, 37}_0 c in DIMACS: -7661 7662 -7663 -144 -7664 0 -7661 7662 -7663 -144 -7665 0 -7661 7662 -7663 -144 -7666 0 c 0+1 --> 1 c (-b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ -b^{4, 36}_0 ∧ p_144) -> (-b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ b^{4, 37}_0) c in CNF: c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ -p_144 ∨ -b^{4, 37}_2 c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ -p_144 ∨ -b^{4, 37}_1 c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ -p_144 ∨ b^{4, 37}_0 c in DIMACS: 7661 7662 7663 -144 -7664 0 7661 7662 7663 -144 -7665 0 7661 7662 7663 -144 7666 0 c 1+1 --> 2 c (-b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ b^{4, 36}_0 ∧ p_144) -> (-b^{4, 37}_2 ∧ b^{4, 37}_1 ∧ -b^{4, 37}_0) c in CNF: c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ -p_144 ∨ -b^{4, 37}_2 c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ -p_144 ∨ b^{4, 37}_1 c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ -p_144 ∨ -b^{4, 37}_0 c in DIMACS: 7661 7662 -7663 -144 -7664 0 7661 7662 -7663 -144 7665 0 7661 7662 -7663 -144 -7666 0 c 2+1 --> break c (-b^{4, 36}_2 ∧ b^{4, 36}_1 ∧ -b^{4, 36}_0 ∧ p_144) -> break c in CNF: c b^{4, 36}_2 ∨ -b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ -p_144 ∨ break c in DIMACS: 7661 -7662 7663 -144 1162 0 c 2-1 --> 1 c (-b^{4, 36}_2 ∧ b^{4, 36}_1 ∧ -b^{4, 36}_0 ∧ -p_144) -> (-b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ b^{4, 37}_0) c in CNF: c b^{4, 36}_2 ∨ -b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ p_144 ∨ -b^{4, 37}_2 c b^{4, 36}_2 ∨ -b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ p_144 ∨ -b^{4, 37}_1 c b^{4, 36}_2 ∨ -b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ p_144 ∨ b^{4, 37}_0 c in DIMACS: 7661 -7662 7663 144 -7664 0 7661 -7662 7663 144 -7665 0 7661 -7662 7663 144 7666 0 c 1-1 --> 0 c (-b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ b^{4, 36}_0 ∧ -p_144) -> (-b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ -b^{4, 37}_0) c in CNF: c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ p_144 ∨ -b^{4, 37}_2 c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ p_144 ∨ -b^{4, 37}_1 c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ p_144 ∨ -b^{4, 37}_0 c in DIMACS: 7661 7662 -7663 144 -7664 0 7661 7662 -7663 144 -7665 0 7661 7662 -7663 144 -7666 0 c 0-1 --> -1 c (-b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ -b^{4, 36}_0 ∧ -p_144) -> ( b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ b^{4, 37}_0) c in CNF: c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ p_144 ∨ b^{4, 37}_2 c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ p_144 ∨ -b^{4, 37}_1 c b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ p_144 ∨ b^{4, 37}_0 c in DIMACS: 7661 7662 7663 144 7664 0 7661 7662 7663 144 -7665 0 7661 7662 7663 144 7666 0 c -1-1 --> -2 c ( b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ b^{4, 36}_0 ∧ -p_144) -> ( b^{4, 37}_2 ∧ b^{4, 37}_1 ∧ -b^{4, 37}_0) c in CNF: c -b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ p_144 ∨ b^{4, 37}_2 c -b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ p_144 ∨ b^{4, 37}_1 c -b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ p_144 ∨ -b^{4, 37}_0 c in DIMACS: -7661 7662 -7663 144 7664 0 -7661 7662 -7663 144 7665 0 -7661 7662 -7663 144 -7666 0 c -2-1 --> break c ( b^{4, 36}_2 ∧ b^{4, 36}_1 ∧ -b^{4, 36}_0 ∧ -p_144) -> break c in CNF: c -b^{4, 36}_2 ∨ -b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ p_144 ∨ break c in DIMACS: -7661 -7662 7663 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 36}_2 ∧ -b^{4, 36}_1 ∧ -b^{4, 36}_0 ∧ true) c in CNF: c -b^{4, 36}_2 ∨ b^{4, 36}_1 ∨ b^{4, 36}_0 ∨ false c in DIMACS: -7661 7662 7663 0 c 3 does not represent an automaton state. c -(-b^{4, 36}_2 ∧ b^{4, 36}_1 ∧ b^{4, 36}_0 ∧ true) c in CNF: c b^{4, 36}_2 ∨ -b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ false c in DIMACS: 7661 -7662 -7663 0 c -3 does not represent an automaton state. c -( b^{4, 36}_2 ∧ b^{4, 36}_1 ∧ b^{4, 36}_0 ∧ true) c in CNF: c -b^{4, 36}_2 ∨ -b^{4, 36}_1 ∨ -b^{4, 36}_0 ∨ false c in DIMACS: -7661 -7662 -7663 0 c i = 37 c -2+1 --> -1 c ( b^{4, 37}_2 ∧ b^{4, 37}_1 ∧ -b^{4, 37}_0 ∧ p_148) -> ( b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ b^{4, 38}_0) c in CNF: c -b^{4, 37}_2 ∨ -b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ -p_148 ∨ b^{4, 38}_2 c -b^{4, 37}_2 ∨ -b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ -p_148 ∨ -b^{4, 38}_1 c -b^{4, 37}_2 ∨ -b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ -p_148 ∨ b^{4, 38}_0 c in DIMACS: -7664 -7665 7666 -148 7667 0 -7664 -7665 7666 -148 -7668 0 -7664 -7665 7666 -148 7669 0 c -1+1 --> 0 c ( b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ b^{4, 37}_0 ∧ p_148) -> (-b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ -b^{4, 38}_0) c in CNF: c -b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ -p_148 ∨ -b^{4, 38}_2 c -b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ -p_148 ∨ -b^{4, 38}_1 c -b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ -p_148 ∨ -b^{4, 38}_0 c in DIMACS: -7664 7665 -7666 -148 -7667 0 -7664 7665 -7666 -148 -7668 0 -7664 7665 -7666 -148 -7669 0 c 0+1 --> 1 c (-b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ -b^{4, 37}_0 ∧ p_148) -> (-b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ b^{4, 38}_0) c in CNF: c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ -p_148 ∨ -b^{4, 38}_2 c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ -p_148 ∨ -b^{4, 38}_1 c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ -p_148 ∨ b^{4, 38}_0 c in DIMACS: 7664 7665 7666 -148 -7667 0 7664 7665 7666 -148 -7668 0 7664 7665 7666 -148 7669 0 c 1+1 --> 2 c (-b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ b^{4, 37}_0 ∧ p_148) -> (-b^{4, 38}_2 ∧ b^{4, 38}_1 ∧ -b^{4, 38}_0) c in CNF: c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ -p_148 ∨ -b^{4, 38}_2 c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ -p_148 ∨ b^{4, 38}_1 c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ -p_148 ∨ -b^{4, 38}_0 c in DIMACS: 7664 7665 -7666 -148 -7667 0 7664 7665 -7666 -148 7668 0 7664 7665 -7666 -148 -7669 0 c 2+1 --> break c (-b^{4, 37}_2 ∧ b^{4, 37}_1 ∧ -b^{4, 37}_0 ∧ p_148) -> break c in CNF: c b^{4, 37}_2 ∨ -b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ -p_148 ∨ break c in DIMACS: 7664 -7665 7666 -148 1162 0 c 2-1 --> 1 c (-b^{4, 37}_2 ∧ b^{4, 37}_1 ∧ -b^{4, 37}_0 ∧ -p_148) -> (-b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ b^{4, 38}_0) c in CNF: c b^{4, 37}_2 ∨ -b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ p_148 ∨ -b^{4, 38}_2 c b^{4, 37}_2 ∨ -b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ p_148 ∨ -b^{4, 38}_1 c b^{4, 37}_2 ∨ -b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ p_148 ∨ b^{4, 38}_0 c in DIMACS: 7664 -7665 7666 148 -7667 0 7664 -7665 7666 148 -7668 0 7664 -7665 7666 148 7669 0 c 1-1 --> 0 c (-b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ b^{4, 37}_0 ∧ -p_148) -> (-b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ -b^{4, 38}_0) c in CNF: c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ p_148 ∨ -b^{4, 38}_2 c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ p_148 ∨ -b^{4, 38}_1 c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ p_148 ∨ -b^{4, 38}_0 c in DIMACS: 7664 7665 -7666 148 -7667 0 7664 7665 -7666 148 -7668 0 7664 7665 -7666 148 -7669 0 c 0-1 --> -1 c (-b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ -b^{4, 37}_0 ∧ -p_148) -> ( b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ b^{4, 38}_0) c in CNF: c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ p_148 ∨ b^{4, 38}_2 c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ p_148 ∨ -b^{4, 38}_1 c b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ p_148 ∨ b^{4, 38}_0 c in DIMACS: 7664 7665 7666 148 7667 0 7664 7665 7666 148 -7668 0 7664 7665 7666 148 7669 0 c -1-1 --> -2 c ( b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ b^{4, 37}_0 ∧ -p_148) -> ( b^{4, 38}_2 ∧ b^{4, 38}_1 ∧ -b^{4, 38}_0) c in CNF: c -b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ p_148 ∨ b^{4, 38}_2 c -b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ p_148 ∨ b^{4, 38}_1 c -b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ p_148 ∨ -b^{4, 38}_0 c in DIMACS: -7664 7665 -7666 148 7667 0 -7664 7665 -7666 148 7668 0 -7664 7665 -7666 148 -7669 0 c -2-1 --> break c ( b^{4, 37}_2 ∧ b^{4, 37}_1 ∧ -b^{4, 37}_0 ∧ -p_148) -> break c in CNF: c -b^{4, 37}_2 ∨ -b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ p_148 ∨ break c in DIMACS: -7664 -7665 7666 148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 37}_2 ∧ -b^{4, 37}_1 ∧ -b^{4, 37}_0 ∧ true) c in CNF: c -b^{4, 37}_2 ∨ b^{4, 37}_1 ∨ b^{4, 37}_0 ∨ false c in DIMACS: -7664 7665 7666 0 c 3 does not represent an automaton state. c -(-b^{4, 37}_2 ∧ b^{4, 37}_1 ∧ b^{4, 37}_0 ∧ true) c in CNF: c b^{4, 37}_2 ∨ -b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ false c in DIMACS: 7664 -7665 -7666 0 c -3 does not represent an automaton state. c -( b^{4, 37}_2 ∧ b^{4, 37}_1 ∧ b^{4, 37}_0 ∧ true) c in CNF: c -b^{4, 37}_2 ∨ -b^{4, 37}_1 ∨ -b^{4, 37}_0 ∨ false c in DIMACS: -7664 -7665 -7666 0 c i = 38 c -2+1 --> -1 c ( b^{4, 38}_2 ∧ b^{4, 38}_1 ∧ -b^{4, 38}_0 ∧ p_152) -> ( b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ b^{4, 39}_0) c in CNF: c -b^{4, 38}_2 ∨ -b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ -p_152 ∨ b^{4, 39}_2 c -b^{4, 38}_2 ∨ -b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ -p_152 ∨ -b^{4, 39}_1 c -b^{4, 38}_2 ∨ -b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ -p_152 ∨ b^{4, 39}_0 c in DIMACS: -7667 -7668 7669 -152 7670 0 -7667 -7668 7669 -152 -7671 0 -7667 -7668 7669 -152 7672 0 c -1+1 --> 0 c ( b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ b^{4, 38}_0 ∧ p_152) -> (-b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ -b^{4, 39}_0) c in CNF: c -b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ -p_152 ∨ -b^{4, 39}_2 c -b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ -p_152 ∨ -b^{4, 39}_1 c -b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ -p_152 ∨ -b^{4, 39}_0 c in DIMACS: -7667 7668 -7669 -152 -7670 0 -7667 7668 -7669 -152 -7671 0 -7667 7668 -7669 -152 -7672 0 c 0+1 --> 1 c (-b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ -b^{4, 38}_0 ∧ p_152) -> (-b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ b^{4, 39}_0) c in CNF: c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ -p_152 ∨ -b^{4, 39}_2 c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ -p_152 ∨ -b^{4, 39}_1 c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ -p_152 ∨ b^{4, 39}_0 c in DIMACS: 7667 7668 7669 -152 -7670 0 7667 7668 7669 -152 -7671 0 7667 7668 7669 -152 7672 0 c 1+1 --> 2 c (-b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ b^{4, 38}_0 ∧ p_152) -> (-b^{4, 39}_2 ∧ b^{4, 39}_1 ∧ -b^{4, 39}_0) c in CNF: c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ -p_152 ∨ -b^{4, 39}_2 c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ -p_152 ∨ b^{4, 39}_1 c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ -p_152 ∨ -b^{4, 39}_0 c in DIMACS: 7667 7668 -7669 -152 -7670 0 7667 7668 -7669 -152 7671 0 7667 7668 -7669 -152 -7672 0 c 2+1 --> break c (-b^{4, 38}_2 ∧ b^{4, 38}_1 ∧ -b^{4, 38}_0 ∧ p_152) -> break c in CNF: c b^{4, 38}_2 ∨ -b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ -p_152 ∨ break c in DIMACS: 7667 -7668 7669 -152 1162 0 c 2-1 --> 1 c (-b^{4, 38}_2 ∧ b^{4, 38}_1 ∧ -b^{4, 38}_0 ∧ -p_152) -> (-b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ b^{4, 39}_0) c in CNF: c b^{4, 38}_2 ∨ -b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ p_152 ∨ -b^{4, 39}_2 c b^{4, 38}_2 ∨ -b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ p_152 ∨ -b^{4, 39}_1 c b^{4, 38}_2 ∨ -b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ p_152 ∨ b^{4, 39}_0 c in DIMACS: 7667 -7668 7669 152 -7670 0 7667 -7668 7669 152 -7671 0 7667 -7668 7669 152 7672 0 c 1-1 --> 0 c (-b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ b^{4, 38}_0 ∧ -p_152) -> (-b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ -b^{4, 39}_0) c in CNF: c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ p_152 ∨ -b^{4, 39}_2 c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ p_152 ∨ -b^{4, 39}_1 c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ p_152 ∨ -b^{4, 39}_0 c in DIMACS: 7667 7668 -7669 152 -7670 0 7667 7668 -7669 152 -7671 0 7667 7668 -7669 152 -7672 0 c 0-1 --> -1 c (-b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ -b^{4, 38}_0 ∧ -p_152) -> ( b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ b^{4, 39}_0) c in CNF: c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ p_152 ∨ b^{4, 39}_2 c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ p_152 ∨ -b^{4, 39}_1 c b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ p_152 ∨ b^{4, 39}_0 c in DIMACS: 7667 7668 7669 152 7670 0 7667 7668 7669 152 -7671 0 7667 7668 7669 152 7672 0 c -1-1 --> -2 c ( b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ b^{4, 38}_0 ∧ -p_152) -> ( b^{4, 39}_2 ∧ b^{4, 39}_1 ∧ -b^{4, 39}_0) c in CNF: c -b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ p_152 ∨ b^{4, 39}_2 c -b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ p_152 ∨ b^{4, 39}_1 c -b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ p_152 ∨ -b^{4, 39}_0 c in DIMACS: -7667 7668 -7669 152 7670 0 -7667 7668 -7669 152 7671 0 -7667 7668 -7669 152 -7672 0 c -2-1 --> break c ( b^{4, 38}_2 ∧ b^{4, 38}_1 ∧ -b^{4, 38}_0 ∧ -p_152) -> break c in CNF: c -b^{4, 38}_2 ∨ -b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ p_152 ∨ break c in DIMACS: -7667 -7668 7669 152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 38}_2 ∧ -b^{4, 38}_1 ∧ -b^{4, 38}_0 ∧ true) c in CNF: c -b^{4, 38}_2 ∨ b^{4, 38}_1 ∨ b^{4, 38}_0 ∨ false c in DIMACS: -7667 7668 7669 0 c 3 does not represent an automaton state. c -(-b^{4, 38}_2 ∧ b^{4, 38}_1 ∧ b^{4, 38}_0 ∧ true) c in CNF: c b^{4, 38}_2 ∨ -b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ false c in DIMACS: 7667 -7668 -7669 0 c -3 does not represent an automaton state. c -( b^{4, 38}_2 ∧ b^{4, 38}_1 ∧ b^{4, 38}_0 ∧ true) c in CNF: c -b^{4, 38}_2 ∨ -b^{4, 38}_1 ∨ -b^{4, 38}_0 ∨ false c in DIMACS: -7667 -7668 -7669 0 c i = 39 c -2+1 --> -1 c ( b^{4, 39}_2 ∧ b^{4, 39}_1 ∧ -b^{4, 39}_0 ∧ p_156) -> ( b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ b^{4, 40}_0) c in CNF: c -b^{4, 39}_2 ∨ -b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ -p_156 ∨ b^{4, 40}_2 c -b^{4, 39}_2 ∨ -b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ -p_156 ∨ -b^{4, 40}_1 c -b^{4, 39}_2 ∨ -b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ -p_156 ∨ b^{4, 40}_0 c in DIMACS: -7670 -7671 7672 -156 7673 0 -7670 -7671 7672 -156 -7674 0 -7670 -7671 7672 -156 7675 0 c -1+1 --> 0 c ( b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ b^{4, 39}_0 ∧ p_156) -> (-b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ -b^{4, 40}_0) c in CNF: c -b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ -p_156 ∨ -b^{4, 40}_2 c -b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ -p_156 ∨ -b^{4, 40}_1 c -b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ -p_156 ∨ -b^{4, 40}_0 c in DIMACS: -7670 7671 -7672 -156 -7673 0 -7670 7671 -7672 -156 -7674 0 -7670 7671 -7672 -156 -7675 0 c 0+1 --> 1 c (-b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ -b^{4, 39}_0 ∧ p_156) -> (-b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ b^{4, 40}_0) c in CNF: c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ -p_156 ∨ -b^{4, 40}_2 c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ -p_156 ∨ -b^{4, 40}_1 c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ -p_156 ∨ b^{4, 40}_0 c in DIMACS: 7670 7671 7672 -156 -7673 0 7670 7671 7672 -156 -7674 0 7670 7671 7672 -156 7675 0 c 1+1 --> 2 c (-b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ b^{4, 39}_0 ∧ p_156) -> (-b^{4, 40}_2 ∧ b^{4, 40}_1 ∧ -b^{4, 40}_0) c in CNF: c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ -p_156 ∨ -b^{4, 40}_2 c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ -p_156 ∨ b^{4, 40}_1 c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ -p_156 ∨ -b^{4, 40}_0 c in DIMACS: 7670 7671 -7672 -156 -7673 0 7670 7671 -7672 -156 7674 0 7670 7671 -7672 -156 -7675 0 c 2+1 --> break c (-b^{4, 39}_2 ∧ b^{4, 39}_1 ∧ -b^{4, 39}_0 ∧ p_156) -> break c in CNF: c b^{4, 39}_2 ∨ -b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ -p_156 ∨ break c in DIMACS: 7670 -7671 7672 -156 1162 0 c 2-1 --> 1 c (-b^{4, 39}_2 ∧ b^{4, 39}_1 ∧ -b^{4, 39}_0 ∧ -p_156) -> (-b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ b^{4, 40}_0) c in CNF: c b^{4, 39}_2 ∨ -b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ p_156 ∨ -b^{4, 40}_2 c b^{4, 39}_2 ∨ -b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ p_156 ∨ -b^{4, 40}_1 c b^{4, 39}_2 ∨ -b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ p_156 ∨ b^{4, 40}_0 c in DIMACS: 7670 -7671 7672 156 -7673 0 7670 -7671 7672 156 -7674 0 7670 -7671 7672 156 7675 0 c 1-1 --> 0 c (-b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ b^{4, 39}_0 ∧ -p_156) -> (-b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ -b^{4, 40}_0) c in CNF: c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ p_156 ∨ -b^{4, 40}_2 c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ p_156 ∨ -b^{4, 40}_1 c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ p_156 ∨ -b^{4, 40}_0 c in DIMACS: 7670 7671 -7672 156 -7673 0 7670 7671 -7672 156 -7674 0 7670 7671 -7672 156 -7675 0 c 0-1 --> -1 c (-b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ -b^{4, 39}_0 ∧ -p_156) -> ( b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ b^{4, 40}_0) c in CNF: c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ p_156 ∨ b^{4, 40}_2 c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ p_156 ∨ -b^{4, 40}_1 c b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ p_156 ∨ b^{4, 40}_0 c in DIMACS: 7670 7671 7672 156 7673 0 7670 7671 7672 156 -7674 0 7670 7671 7672 156 7675 0 c -1-1 --> -2 c ( b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ b^{4, 39}_0 ∧ -p_156) -> ( b^{4, 40}_2 ∧ b^{4, 40}_1 ∧ -b^{4, 40}_0) c in CNF: c -b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ p_156 ∨ b^{4, 40}_2 c -b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ p_156 ∨ b^{4, 40}_1 c -b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ p_156 ∨ -b^{4, 40}_0 c in DIMACS: -7670 7671 -7672 156 7673 0 -7670 7671 -7672 156 7674 0 -7670 7671 -7672 156 -7675 0 c -2-1 --> break c ( b^{4, 39}_2 ∧ b^{4, 39}_1 ∧ -b^{4, 39}_0 ∧ -p_156) -> break c in CNF: c -b^{4, 39}_2 ∨ -b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ p_156 ∨ break c in DIMACS: -7670 -7671 7672 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 39}_2 ∧ -b^{4, 39}_1 ∧ -b^{4, 39}_0 ∧ true) c in CNF: c -b^{4, 39}_2 ∨ b^{4, 39}_1 ∨ b^{4, 39}_0 ∨ false c in DIMACS: -7670 7671 7672 0 c 3 does not represent an automaton state. c -(-b^{4, 39}_2 ∧ b^{4, 39}_1 ∧ b^{4, 39}_0 ∧ true) c in CNF: c b^{4, 39}_2 ∨ -b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ false c in DIMACS: 7670 -7671 -7672 0 c -3 does not represent an automaton state. c -( b^{4, 39}_2 ∧ b^{4, 39}_1 ∧ b^{4, 39}_0 ∧ true) c in CNF: c -b^{4, 39}_2 ∨ -b^{4, 39}_1 ∨ -b^{4, 39}_0 ∨ false c in DIMACS: -7670 -7671 -7672 0 c i = 40 c -2+1 --> -1 c ( b^{4, 40}_2 ∧ b^{4, 40}_1 ∧ -b^{4, 40}_0 ∧ p_160) -> ( b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ b^{4, 41}_0) c in CNF: c -b^{4, 40}_2 ∨ -b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ -p_160 ∨ b^{4, 41}_2 c -b^{4, 40}_2 ∨ -b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ -p_160 ∨ -b^{4, 41}_1 c -b^{4, 40}_2 ∨ -b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ -p_160 ∨ b^{4, 41}_0 c in DIMACS: -7673 -7674 7675 -160 7676 0 -7673 -7674 7675 -160 -7677 0 -7673 -7674 7675 -160 7678 0 c -1+1 --> 0 c ( b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ b^{4, 40}_0 ∧ p_160) -> (-b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ -b^{4, 41}_0) c in CNF: c -b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ -p_160 ∨ -b^{4, 41}_2 c -b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ -p_160 ∨ -b^{4, 41}_1 c -b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ -p_160 ∨ -b^{4, 41}_0 c in DIMACS: -7673 7674 -7675 -160 -7676 0 -7673 7674 -7675 -160 -7677 0 -7673 7674 -7675 -160 -7678 0 c 0+1 --> 1 c (-b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ -b^{4, 40}_0 ∧ p_160) -> (-b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ b^{4, 41}_0) c in CNF: c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ -p_160 ∨ -b^{4, 41}_2 c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ -p_160 ∨ -b^{4, 41}_1 c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ -p_160 ∨ b^{4, 41}_0 c in DIMACS: 7673 7674 7675 -160 -7676 0 7673 7674 7675 -160 -7677 0 7673 7674 7675 -160 7678 0 c 1+1 --> 2 c (-b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ b^{4, 40}_0 ∧ p_160) -> (-b^{4, 41}_2 ∧ b^{4, 41}_1 ∧ -b^{4, 41}_0) c in CNF: c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ -p_160 ∨ -b^{4, 41}_2 c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ -p_160 ∨ b^{4, 41}_1 c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ -p_160 ∨ -b^{4, 41}_0 c in DIMACS: 7673 7674 -7675 -160 -7676 0 7673 7674 -7675 -160 7677 0 7673 7674 -7675 -160 -7678 0 c 2+1 --> break c (-b^{4, 40}_2 ∧ b^{4, 40}_1 ∧ -b^{4, 40}_0 ∧ p_160) -> break c in CNF: c b^{4, 40}_2 ∨ -b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ -p_160 ∨ break c in DIMACS: 7673 -7674 7675 -160 1162 0 c 2-1 --> 1 c (-b^{4, 40}_2 ∧ b^{4, 40}_1 ∧ -b^{4, 40}_0 ∧ -p_160) -> (-b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ b^{4, 41}_0) c in CNF: c b^{4, 40}_2 ∨ -b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ p_160 ∨ -b^{4, 41}_2 c b^{4, 40}_2 ∨ -b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ p_160 ∨ -b^{4, 41}_1 c b^{4, 40}_2 ∨ -b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ p_160 ∨ b^{4, 41}_0 c in DIMACS: 7673 -7674 7675 160 -7676 0 7673 -7674 7675 160 -7677 0 7673 -7674 7675 160 7678 0 c 1-1 --> 0 c (-b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ b^{4, 40}_0 ∧ -p_160) -> (-b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ -b^{4, 41}_0) c in CNF: c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ p_160 ∨ -b^{4, 41}_2 c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ p_160 ∨ -b^{4, 41}_1 c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ p_160 ∨ -b^{4, 41}_0 c in DIMACS: 7673 7674 -7675 160 -7676 0 7673 7674 -7675 160 -7677 0 7673 7674 -7675 160 -7678 0 c 0-1 --> -1 c (-b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ -b^{4, 40}_0 ∧ -p_160) -> ( b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ b^{4, 41}_0) c in CNF: c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ p_160 ∨ b^{4, 41}_2 c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ p_160 ∨ -b^{4, 41}_1 c b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ p_160 ∨ b^{4, 41}_0 c in DIMACS: 7673 7674 7675 160 7676 0 7673 7674 7675 160 -7677 0 7673 7674 7675 160 7678 0 c -1-1 --> -2 c ( b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ b^{4, 40}_0 ∧ -p_160) -> ( b^{4, 41}_2 ∧ b^{4, 41}_1 ∧ -b^{4, 41}_0) c in CNF: c -b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ p_160 ∨ b^{4, 41}_2 c -b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ p_160 ∨ b^{4, 41}_1 c -b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ p_160 ∨ -b^{4, 41}_0 c in DIMACS: -7673 7674 -7675 160 7676 0 -7673 7674 -7675 160 7677 0 -7673 7674 -7675 160 -7678 0 c -2-1 --> break c ( b^{4, 40}_2 ∧ b^{4, 40}_1 ∧ -b^{4, 40}_0 ∧ -p_160) -> break c in CNF: c -b^{4, 40}_2 ∨ -b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ p_160 ∨ break c in DIMACS: -7673 -7674 7675 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 40}_2 ∧ -b^{4, 40}_1 ∧ -b^{4, 40}_0 ∧ true) c in CNF: c -b^{4, 40}_2 ∨ b^{4, 40}_1 ∨ b^{4, 40}_0 ∨ false c in DIMACS: -7673 7674 7675 0 c 3 does not represent an automaton state. c -(-b^{4, 40}_2 ∧ b^{4, 40}_1 ∧ b^{4, 40}_0 ∧ true) c in CNF: c b^{4, 40}_2 ∨ -b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ false c in DIMACS: 7673 -7674 -7675 0 c -3 does not represent an automaton state. c -( b^{4, 40}_2 ∧ b^{4, 40}_1 ∧ b^{4, 40}_0 ∧ true) c in CNF: c -b^{4, 40}_2 ∨ -b^{4, 40}_1 ∨ -b^{4, 40}_0 ∨ false c in DIMACS: -7673 -7674 -7675 0 c i = 41 c -2+1 --> -1 c ( b^{4, 41}_2 ∧ b^{4, 41}_1 ∧ -b^{4, 41}_0 ∧ p_164) -> ( b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ b^{4, 42}_0) c in CNF: c -b^{4, 41}_2 ∨ -b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ -p_164 ∨ b^{4, 42}_2 c -b^{4, 41}_2 ∨ -b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ -p_164 ∨ -b^{4, 42}_1 c -b^{4, 41}_2 ∨ -b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ -p_164 ∨ b^{4, 42}_0 c in DIMACS: -7676 -7677 7678 -164 7679 0 -7676 -7677 7678 -164 -7680 0 -7676 -7677 7678 -164 7681 0 c -1+1 --> 0 c ( b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ b^{4, 41}_0 ∧ p_164) -> (-b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ -b^{4, 42}_0) c in CNF: c -b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ -p_164 ∨ -b^{4, 42}_2 c -b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ -p_164 ∨ -b^{4, 42}_1 c -b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ -p_164 ∨ -b^{4, 42}_0 c in DIMACS: -7676 7677 -7678 -164 -7679 0 -7676 7677 -7678 -164 -7680 0 -7676 7677 -7678 -164 -7681 0 c 0+1 --> 1 c (-b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ -b^{4, 41}_0 ∧ p_164) -> (-b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ b^{4, 42}_0) c in CNF: c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ -p_164 ∨ -b^{4, 42}_2 c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ -p_164 ∨ -b^{4, 42}_1 c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ -p_164 ∨ b^{4, 42}_0 c in DIMACS: 7676 7677 7678 -164 -7679 0 7676 7677 7678 -164 -7680 0 7676 7677 7678 -164 7681 0 c 1+1 --> 2 c (-b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ b^{4, 41}_0 ∧ p_164) -> (-b^{4, 42}_2 ∧ b^{4, 42}_1 ∧ -b^{4, 42}_0) c in CNF: c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ -p_164 ∨ -b^{4, 42}_2 c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ -p_164 ∨ b^{4, 42}_1 c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ -p_164 ∨ -b^{4, 42}_0 c in DIMACS: 7676 7677 -7678 -164 -7679 0 7676 7677 -7678 -164 7680 0 7676 7677 -7678 -164 -7681 0 c 2+1 --> break c (-b^{4, 41}_2 ∧ b^{4, 41}_1 ∧ -b^{4, 41}_0 ∧ p_164) -> break c in CNF: c b^{4, 41}_2 ∨ -b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ -p_164 ∨ break c in DIMACS: 7676 -7677 7678 -164 1162 0 c 2-1 --> 1 c (-b^{4, 41}_2 ∧ b^{4, 41}_1 ∧ -b^{4, 41}_0 ∧ -p_164) -> (-b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ b^{4, 42}_0) c in CNF: c b^{4, 41}_2 ∨ -b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ p_164 ∨ -b^{4, 42}_2 c b^{4, 41}_2 ∨ -b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ p_164 ∨ -b^{4, 42}_1 c b^{4, 41}_2 ∨ -b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ p_164 ∨ b^{4, 42}_0 c in DIMACS: 7676 -7677 7678 164 -7679 0 7676 -7677 7678 164 -7680 0 7676 -7677 7678 164 7681 0 c 1-1 --> 0 c (-b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ b^{4, 41}_0 ∧ -p_164) -> (-b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ -b^{4, 42}_0) c in CNF: c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ p_164 ∨ -b^{4, 42}_2 c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ p_164 ∨ -b^{4, 42}_1 c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ p_164 ∨ -b^{4, 42}_0 c in DIMACS: 7676 7677 -7678 164 -7679 0 7676 7677 -7678 164 -7680 0 7676 7677 -7678 164 -7681 0 c 0-1 --> -1 c (-b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ -b^{4, 41}_0 ∧ -p_164) -> ( b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ b^{4, 42}_0) c in CNF: c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ p_164 ∨ b^{4, 42}_2 c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ p_164 ∨ -b^{4, 42}_1 c b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ p_164 ∨ b^{4, 42}_0 c in DIMACS: 7676 7677 7678 164 7679 0 7676 7677 7678 164 -7680 0 7676 7677 7678 164 7681 0 c -1-1 --> -2 c ( b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ b^{4, 41}_0 ∧ -p_164) -> ( b^{4, 42}_2 ∧ b^{4, 42}_1 ∧ -b^{4, 42}_0) c in CNF: c -b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ p_164 ∨ b^{4, 42}_2 c -b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ p_164 ∨ b^{4, 42}_1 c -b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ p_164 ∨ -b^{4, 42}_0 c in DIMACS: -7676 7677 -7678 164 7679 0 -7676 7677 -7678 164 7680 0 -7676 7677 -7678 164 -7681 0 c -2-1 --> break c ( b^{4, 41}_2 ∧ b^{4, 41}_1 ∧ -b^{4, 41}_0 ∧ -p_164) -> break c in CNF: c -b^{4, 41}_2 ∨ -b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ p_164 ∨ break c in DIMACS: -7676 -7677 7678 164 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 41}_2 ∧ -b^{4, 41}_1 ∧ -b^{4, 41}_0 ∧ true) c in CNF: c -b^{4, 41}_2 ∨ b^{4, 41}_1 ∨ b^{4, 41}_0 ∨ false c in DIMACS: -7676 7677 7678 0 c 3 does not represent an automaton state. c -(-b^{4, 41}_2 ∧ b^{4, 41}_1 ∧ b^{4, 41}_0 ∧ true) c in CNF: c b^{4, 41}_2 ∨ -b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ false c in DIMACS: 7676 -7677 -7678 0 c -3 does not represent an automaton state. c -( b^{4, 41}_2 ∧ b^{4, 41}_1 ∧ b^{4, 41}_0 ∧ true) c in CNF: c -b^{4, 41}_2 ∨ -b^{4, 41}_1 ∨ -b^{4, 41}_0 ∨ false c in DIMACS: -7676 -7677 -7678 0 c i = 42 c -2+1 --> -1 c ( b^{4, 42}_2 ∧ b^{4, 42}_1 ∧ -b^{4, 42}_0 ∧ p_168) -> ( b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ b^{4, 43}_0) c in CNF: c -b^{4, 42}_2 ∨ -b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ -p_168 ∨ b^{4, 43}_2 c -b^{4, 42}_2 ∨ -b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ -p_168 ∨ -b^{4, 43}_1 c -b^{4, 42}_2 ∨ -b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ -p_168 ∨ b^{4, 43}_0 c in DIMACS: -7679 -7680 7681 -168 7682 0 -7679 -7680 7681 -168 -7683 0 -7679 -7680 7681 -168 7684 0 c -1+1 --> 0 c ( b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ b^{4, 42}_0 ∧ p_168) -> (-b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ -b^{4, 43}_0) c in CNF: c -b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ -p_168 ∨ -b^{4, 43}_2 c -b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ -p_168 ∨ -b^{4, 43}_1 c -b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ -p_168 ∨ -b^{4, 43}_0 c in DIMACS: -7679 7680 -7681 -168 -7682 0 -7679 7680 -7681 -168 -7683 0 -7679 7680 -7681 -168 -7684 0 c 0+1 --> 1 c (-b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ -b^{4, 42}_0 ∧ p_168) -> (-b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ b^{4, 43}_0) c in CNF: c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ -p_168 ∨ -b^{4, 43}_2 c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ -p_168 ∨ -b^{4, 43}_1 c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ -p_168 ∨ b^{4, 43}_0 c in DIMACS: 7679 7680 7681 -168 -7682 0 7679 7680 7681 -168 -7683 0 7679 7680 7681 -168 7684 0 c 1+1 --> 2 c (-b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ b^{4, 42}_0 ∧ p_168) -> (-b^{4, 43}_2 ∧ b^{4, 43}_1 ∧ -b^{4, 43}_0) c in CNF: c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ -p_168 ∨ -b^{4, 43}_2 c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ -p_168 ∨ b^{4, 43}_1 c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ -p_168 ∨ -b^{4, 43}_0 c in DIMACS: 7679 7680 -7681 -168 -7682 0 7679 7680 -7681 -168 7683 0 7679 7680 -7681 -168 -7684 0 c 2+1 --> break c (-b^{4, 42}_2 ∧ b^{4, 42}_1 ∧ -b^{4, 42}_0 ∧ p_168) -> break c in CNF: c b^{4, 42}_2 ∨ -b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ -p_168 ∨ break c in DIMACS: 7679 -7680 7681 -168 1162 0 c 2-1 --> 1 c (-b^{4, 42}_2 ∧ b^{4, 42}_1 ∧ -b^{4, 42}_0 ∧ -p_168) -> (-b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ b^{4, 43}_0) c in CNF: c b^{4, 42}_2 ∨ -b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ p_168 ∨ -b^{4, 43}_2 c b^{4, 42}_2 ∨ -b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ p_168 ∨ -b^{4, 43}_1 c b^{4, 42}_2 ∨ -b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ p_168 ∨ b^{4, 43}_0 c in DIMACS: 7679 -7680 7681 168 -7682 0 7679 -7680 7681 168 -7683 0 7679 -7680 7681 168 7684 0 c 1-1 --> 0 c (-b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ b^{4, 42}_0 ∧ -p_168) -> (-b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ -b^{4, 43}_0) c in CNF: c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ p_168 ∨ -b^{4, 43}_2 c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ p_168 ∨ -b^{4, 43}_1 c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ p_168 ∨ -b^{4, 43}_0 c in DIMACS: 7679 7680 -7681 168 -7682 0 7679 7680 -7681 168 -7683 0 7679 7680 -7681 168 -7684 0 c 0-1 --> -1 c (-b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ -b^{4, 42}_0 ∧ -p_168) -> ( b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ b^{4, 43}_0) c in CNF: c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ p_168 ∨ b^{4, 43}_2 c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ p_168 ∨ -b^{4, 43}_1 c b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ p_168 ∨ b^{4, 43}_0 c in DIMACS: 7679 7680 7681 168 7682 0 7679 7680 7681 168 -7683 0 7679 7680 7681 168 7684 0 c -1-1 --> -2 c ( b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ b^{4, 42}_0 ∧ -p_168) -> ( b^{4, 43}_2 ∧ b^{4, 43}_1 ∧ -b^{4, 43}_0) c in CNF: c -b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ p_168 ∨ b^{4, 43}_2 c -b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ p_168 ∨ b^{4, 43}_1 c -b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ p_168 ∨ -b^{4, 43}_0 c in DIMACS: -7679 7680 -7681 168 7682 0 -7679 7680 -7681 168 7683 0 -7679 7680 -7681 168 -7684 0 c -2-1 --> break c ( b^{4, 42}_2 ∧ b^{4, 42}_1 ∧ -b^{4, 42}_0 ∧ -p_168) -> break c in CNF: c -b^{4, 42}_2 ∨ -b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ p_168 ∨ break c in DIMACS: -7679 -7680 7681 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 42}_2 ∧ -b^{4, 42}_1 ∧ -b^{4, 42}_0 ∧ true) c in CNF: c -b^{4, 42}_2 ∨ b^{4, 42}_1 ∨ b^{4, 42}_0 ∨ false c in DIMACS: -7679 7680 7681 0 c 3 does not represent an automaton state. c -(-b^{4, 42}_2 ∧ b^{4, 42}_1 ∧ b^{4, 42}_0 ∧ true) c in CNF: c b^{4, 42}_2 ∨ -b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ false c in DIMACS: 7679 -7680 -7681 0 c -3 does not represent an automaton state. c -( b^{4, 42}_2 ∧ b^{4, 42}_1 ∧ b^{4, 42}_0 ∧ true) c in CNF: c -b^{4, 42}_2 ∨ -b^{4, 42}_1 ∨ -b^{4, 42}_0 ∨ false c in DIMACS: -7679 -7680 -7681 0 c i = 43 c -2+1 --> -1 c ( b^{4, 43}_2 ∧ b^{4, 43}_1 ∧ -b^{4, 43}_0 ∧ p_172) -> ( b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ b^{4, 44}_0) c in CNF: c -b^{4, 43}_2 ∨ -b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ -p_172 ∨ b^{4, 44}_2 c -b^{4, 43}_2 ∨ -b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ -p_172 ∨ -b^{4, 44}_1 c -b^{4, 43}_2 ∨ -b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ -p_172 ∨ b^{4, 44}_0 c in DIMACS: -7682 -7683 7684 -172 7685 0 -7682 -7683 7684 -172 -7686 0 -7682 -7683 7684 -172 7687 0 c -1+1 --> 0 c ( b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ b^{4, 43}_0 ∧ p_172) -> (-b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ -b^{4, 44}_0) c in CNF: c -b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ -p_172 ∨ -b^{4, 44}_2 c -b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ -p_172 ∨ -b^{4, 44}_1 c -b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ -p_172 ∨ -b^{4, 44}_0 c in DIMACS: -7682 7683 -7684 -172 -7685 0 -7682 7683 -7684 -172 -7686 0 -7682 7683 -7684 -172 -7687 0 c 0+1 --> 1 c (-b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ -b^{4, 43}_0 ∧ p_172) -> (-b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ b^{4, 44}_0) c in CNF: c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ -p_172 ∨ -b^{4, 44}_2 c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ -p_172 ∨ -b^{4, 44}_1 c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ -p_172 ∨ b^{4, 44}_0 c in DIMACS: 7682 7683 7684 -172 -7685 0 7682 7683 7684 -172 -7686 0 7682 7683 7684 -172 7687 0 c 1+1 --> 2 c (-b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ b^{4, 43}_0 ∧ p_172) -> (-b^{4, 44}_2 ∧ b^{4, 44}_1 ∧ -b^{4, 44}_0) c in CNF: c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ -p_172 ∨ -b^{4, 44}_2 c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ -p_172 ∨ b^{4, 44}_1 c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ -p_172 ∨ -b^{4, 44}_0 c in DIMACS: 7682 7683 -7684 -172 -7685 0 7682 7683 -7684 -172 7686 0 7682 7683 -7684 -172 -7687 0 c 2+1 --> break c (-b^{4, 43}_2 ∧ b^{4, 43}_1 ∧ -b^{4, 43}_0 ∧ p_172) -> break c in CNF: c b^{4, 43}_2 ∨ -b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ -p_172 ∨ break c in DIMACS: 7682 -7683 7684 -172 1162 0 c 2-1 --> 1 c (-b^{4, 43}_2 ∧ b^{4, 43}_1 ∧ -b^{4, 43}_0 ∧ -p_172) -> (-b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ b^{4, 44}_0) c in CNF: c b^{4, 43}_2 ∨ -b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ p_172 ∨ -b^{4, 44}_2 c b^{4, 43}_2 ∨ -b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ p_172 ∨ -b^{4, 44}_1 c b^{4, 43}_2 ∨ -b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ p_172 ∨ b^{4, 44}_0 c in DIMACS: 7682 -7683 7684 172 -7685 0 7682 -7683 7684 172 -7686 0 7682 -7683 7684 172 7687 0 c 1-1 --> 0 c (-b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ b^{4, 43}_0 ∧ -p_172) -> (-b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ -b^{4, 44}_0) c in CNF: c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ p_172 ∨ -b^{4, 44}_2 c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ p_172 ∨ -b^{4, 44}_1 c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ p_172 ∨ -b^{4, 44}_0 c in DIMACS: 7682 7683 -7684 172 -7685 0 7682 7683 -7684 172 -7686 0 7682 7683 -7684 172 -7687 0 c 0-1 --> -1 c (-b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ -b^{4, 43}_0 ∧ -p_172) -> ( b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ b^{4, 44}_0) c in CNF: c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ p_172 ∨ b^{4, 44}_2 c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ p_172 ∨ -b^{4, 44}_1 c b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ p_172 ∨ b^{4, 44}_0 c in DIMACS: 7682 7683 7684 172 7685 0 7682 7683 7684 172 -7686 0 7682 7683 7684 172 7687 0 c -1-1 --> -2 c ( b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ b^{4, 43}_0 ∧ -p_172) -> ( b^{4, 44}_2 ∧ b^{4, 44}_1 ∧ -b^{4, 44}_0) c in CNF: c -b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ p_172 ∨ b^{4, 44}_2 c -b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ p_172 ∨ b^{4, 44}_1 c -b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ p_172 ∨ -b^{4, 44}_0 c in DIMACS: -7682 7683 -7684 172 7685 0 -7682 7683 -7684 172 7686 0 -7682 7683 -7684 172 -7687 0 c -2-1 --> break c ( b^{4, 43}_2 ∧ b^{4, 43}_1 ∧ -b^{4, 43}_0 ∧ -p_172) -> break c in CNF: c -b^{4, 43}_2 ∨ -b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ p_172 ∨ break c in DIMACS: -7682 -7683 7684 172 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 43}_2 ∧ -b^{4, 43}_1 ∧ -b^{4, 43}_0 ∧ true) c in CNF: c -b^{4, 43}_2 ∨ b^{4, 43}_1 ∨ b^{4, 43}_0 ∨ false c in DIMACS: -7682 7683 7684 0 c 3 does not represent an automaton state. c -(-b^{4, 43}_2 ∧ b^{4, 43}_1 ∧ b^{4, 43}_0 ∧ true) c in CNF: c b^{4, 43}_2 ∨ -b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ false c in DIMACS: 7682 -7683 -7684 0 c -3 does not represent an automaton state. c -( b^{4, 43}_2 ∧ b^{4, 43}_1 ∧ b^{4, 43}_0 ∧ true) c in CNF: c -b^{4, 43}_2 ∨ -b^{4, 43}_1 ∨ -b^{4, 43}_0 ∨ false c in DIMACS: -7682 -7683 -7684 0 c i = 44 c -2+1 --> -1 c ( b^{4, 44}_2 ∧ b^{4, 44}_1 ∧ -b^{4, 44}_0 ∧ p_176) -> ( b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ b^{4, 45}_0) c in CNF: c -b^{4, 44}_2 ∨ -b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ -p_176 ∨ b^{4, 45}_2 c -b^{4, 44}_2 ∨ -b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ -p_176 ∨ -b^{4, 45}_1 c -b^{4, 44}_2 ∨ -b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ -p_176 ∨ b^{4, 45}_0 c in DIMACS: -7685 -7686 7687 -176 7688 0 -7685 -7686 7687 -176 -7689 0 -7685 -7686 7687 -176 7690 0 c -1+1 --> 0 c ( b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ b^{4, 44}_0 ∧ p_176) -> (-b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ -b^{4, 45}_0) c in CNF: c -b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ -p_176 ∨ -b^{4, 45}_2 c -b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ -p_176 ∨ -b^{4, 45}_1 c -b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ -p_176 ∨ -b^{4, 45}_0 c in DIMACS: -7685 7686 -7687 -176 -7688 0 -7685 7686 -7687 -176 -7689 0 -7685 7686 -7687 -176 -7690 0 c 0+1 --> 1 c (-b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ -b^{4, 44}_0 ∧ p_176) -> (-b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ b^{4, 45}_0) c in CNF: c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ -p_176 ∨ -b^{4, 45}_2 c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ -p_176 ∨ -b^{4, 45}_1 c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ -p_176 ∨ b^{4, 45}_0 c in DIMACS: 7685 7686 7687 -176 -7688 0 7685 7686 7687 -176 -7689 0 7685 7686 7687 -176 7690 0 c 1+1 --> 2 c (-b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ b^{4, 44}_0 ∧ p_176) -> (-b^{4, 45}_2 ∧ b^{4, 45}_1 ∧ -b^{4, 45}_0) c in CNF: c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ -p_176 ∨ -b^{4, 45}_2 c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ -p_176 ∨ b^{4, 45}_1 c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ -p_176 ∨ -b^{4, 45}_0 c in DIMACS: 7685 7686 -7687 -176 -7688 0 7685 7686 -7687 -176 7689 0 7685 7686 -7687 -176 -7690 0 c 2+1 --> break c (-b^{4, 44}_2 ∧ b^{4, 44}_1 ∧ -b^{4, 44}_0 ∧ p_176) -> break c in CNF: c b^{4, 44}_2 ∨ -b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ -p_176 ∨ break c in DIMACS: 7685 -7686 7687 -176 1162 0 c 2-1 --> 1 c (-b^{4, 44}_2 ∧ b^{4, 44}_1 ∧ -b^{4, 44}_0 ∧ -p_176) -> (-b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ b^{4, 45}_0) c in CNF: c b^{4, 44}_2 ∨ -b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ p_176 ∨ -b^{4, 45}_2 c b^{4, 44}_2 ∨ -b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ p_176 ∨ -b^{4, 45}_1 c b^{4, 44}_2 ∨ -b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ p_176 ∨ b^{4, 45}_0 c in DIMACS: 7685 -7686 7687 176 -7688 0 7685 -7686 7687 176 -7689 0 7685 -7686 7687 176 7690 0 c 1-1 --> 0 c (-b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ b^{4, 44}_0 ∧ -p_176) -> (-b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ -b^{4, 45}_0) c in CNF: c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ p_176 ∨ -b^{4, 45}_2 c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ p_176 ∨ -b^{4, 45}_1 c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ p_176 ∨ -b^{4, 45}_0 c in DIMACS: 7685 7686 -7687 176 -7688 0 7685 7686 -7687 176 -7689 0 7685 7686 -7687 176 -7690 0 c 0-1 --> -1 c (-b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ -b^{4, 44}_0 ∧ -p_176) -> ( b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ b^{4, 45}_0) c in CNF: c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ p_176 ∨ b^{4, 45}_2 c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ p_176 ∨ -b^{4, 45}_1 c b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ p_176 ∨ b^{4, 45}_0 c in DIMACS: 7685 7686 7687 176 7688 0 7685 7686 7687 176 -7689 0 7685 7686 7687 176 7690 0 c -1-1 --> -2 c ( b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ b^{4, 44}_0 ∧ -p_176) -> ( b^{4, 45}_2 ∧ b^{4, 45}_1 ∧ -b^{4, 45}_0) c in CNF: c -b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ p_176 ∨ b^{4, 45}_2 c -b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ p_176 ∨ b^{4, 45}_1 c -b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ p_176 ∨ -b^{4, 45}_0 c in DIMACS: -7685 7686 -7687 176 7688 0 -7685 7686 -7687 176 7689 0 -7685 7686 -7687 176 -7690 0 c -2-1 --> break c ( b^{4, 44}_2 ∧ b^{4, 44}_1 ∧ -b^{4, 44}_0 ∧ -p_176) -> break c in CNF: c -b^{4, 44}_2 ∨ -b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ p_176 ∨ break c in DIMACS: -7685 -7686 7687 176 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 44}_2 ∧ -b^{4, 44}_1 ∧ -b^{4, 44}_0 ∧ true) c in CNF: c -b^{4, 44}_2 ∨ b^{4, 44}_1 ∨ b^{4, 44}_0 ∨ false c in DIMACS: -7685 7686 7687 0 c 3 does not represent an automaton state. c -(-b^{4, 44}_2 ∧ b^{4, 44}_1 ∧ b^{4, 44}_0 ∧ true) c in CNF: c b^{4, 44}_2 ∨ -b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ false c in DIMACS: 7685 -7686 -7687 0 c -3 does not represent an automaton state. c -( b^{4, 44}_2 ∧ b^{4, 44}_1 ∧ b^{4, 44}_0 ∧ true) c in CNF: c -b^{4, 44}_2 ∨ -b^{4, 44}_1 ∨ -b^{4, 44}_0 ∨ false c in DIMACS: -7685 -7686 -7687 0 c i = 45 c -2+1 --> -1 c ( b^{4, 45}_2 ∧ b^{4, 45}_1 ∧ -b^{4, 45}_0 ∧ p_180) -> ( b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ b^{4, 46}_0) c in CNF: c -b^{4, 45}_2 ∨ -b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ -p_180 ∨ b^{4, 46}_2 c -b^{4, 45}_2 ∨ -b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ -p_180 ∨ -b^{4, 46}_1 c -b^{4, 45}_2 ∨ -b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ -p_180 ∨ b^{4, 46}_0 c in DIMACS: -7688 -7689 7690 -180 7691 0 -7688 -7689 7690 -180 -7692 0 -7688 -7689 7690 -180 7693 0 c -1+1 --> 0 c ( b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ b^{4, 45}_0 ∧ p_180) -> (-b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ -b^{4, 46}_0) c in CNF: c -b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ -p_180 ∨ -b^{4, 46}_2 c -b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ -p_180 ∨ -b^{4, 46}_1 c -b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ -p_180 ∨ -b^{4, 46}_0 c in DIMACS: -7688 7689 -7690 -180 -7691 0 -7688 7689 -7690 -180 -7692 0 -7688 7689 -7690 -180 -7693 0 c 0+1 --> 1 c (-b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ -b^{4, 45}_0 ∧ p_180) -> (-b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ b^{4, 46}_0) c in CNF: c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ -p_180 ∨ -b^{4, 46}_2 c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ -p_180 ∨ -b^{4, 46}_1 c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ -p_180 ∨ b^{4, 46}_0 c in DIMACS: 7688 7689 7690 -180 -7691 0 7688 7689 7690 -180 -7692 0 7688 7689 7690 -180 7693 0 c 1+1 --> 2 c (-b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ b^{4, 45}_0 ∧ p_180) -> (-b^{4, 46}_2 ∧ b^{4, 46}_1 ∧ -b^{4, 46}_0) c in CNF: c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ -p_180 ∨ -b^{4, 46}_2 c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ -p_180 ∨ b^{4, 46}_1 c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ -p_180 ∨ -b^{4, 46}_0 c in DIMACS: 7688 7689 -7690 -180 -7691 0 7688 7689 -7690 -180 7692 0 7688 7689 -7690 -180 -7693 0 c 2+1 --> break c (-b^{4, 45}_2 ∧ b^{4, 45}_1 ∧ -b^{4, 45}_0 ∧ p_180) -> break c in CNF: c b^{4, 45}_2 ∨ -b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ -p_180 ∨ break c in DIMACS: 7688 -7689 7690 -180 1162 0 c 2-1 --> 1 c (-b^{4, 45}_2 ∧ b^{4, 45}_1 ∧ -b^{4, 45}_0 ∧ -p_180) -> (-b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ b^{4, 46}_0) c in CNF: c b^{4, 45}_2 ∨ -b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ p_180 ∨ -b^{4, 46}_2 c b^{4, 45}_2 ∨ -b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ p_180 ∨ -b^{4, 46}_1 c b^{4, 45}_2 ∨ -b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ p_180 ∨ b^{4, 46}_0 c in DIMACS: 7688 -7689 7690 180 -7691 0 7688 -7689 7690 180 -7692 0 7688 -7689 7690 180 7693 0 c 1-1 --> 0 c (-b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ b^{4, 45}_0 ∧ -p_180) -> (-b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ -b^{4, 46}_0) c in CNF: c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ p_180 ∨ -b^{4, 46}_2 c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ p_180 ∨ -b^{4, 46}_1 c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ p_180 ∨ -b^{4, 46}_0 c in DIMACS: 7688 7689 -7690 180 -7691 0 7688 7689 -7690 180 -7692 0 7688 7689 -7690 180 -7693 0 c 0-1 --> -1 c (-b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ -b^{4, 45}_0 ∧ -p_180) -> ( b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ b^{4, 46}_0) c in CNF: c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ p_180 ∨ b^{4, 46}_2 c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ p_180 ∨ -b^{4, 46}_1 c b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ p_180 ∨ b^{4, 46}_0 c in DIMACS: 7688 7689 7690 180 7691 0 7688 7689 7690 180 -7692 0 7688 7689 7690 180 7693 0 c -1-1 --> -2 c ( b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ b^{4, 45}_0 ∧ -p_180) -> ( b^{4, 46}_2 ∧ b^{4, 46}_1 ∧ -b^{4, 46}_0) c in CNF: c -b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ p_180 ∨ b^{4, 46}_2 c -b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ p_180 ∨ b^{4, 46}_1 c -b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ p_180 ∨ -b^{4, 46}_0 c in DIMACS: -7688 7689 -7690 180 7691 0 -7688 7689 -7690 180 7692 0 -7688 7689 -7690 180 -7693 0 c -2-1 --> break c ( b^{4, 45}_2 ∧ b^{4, 45}_1 ∧ -b^{4, 45}_0 ∧ -p_180) -> break c in CNF: c -b^{4, 45}_2 ∨ -b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ p_180 ∨ break c in DIMACS: -7688 -7689 7690 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 45}_2 ∧ -b^{4, 45}_1 ∧ -b^{4, 45}_0 ∧ true) c in CNF: c -b^{4, 45}_2 ∨ b^{4, 45}_1 ∨ b^{4, 45}_0 ∨ false c in DIMACS: -7688 7689 7690 0 c 3 does not represent an automaton state. c -(-b^{4, 45}_2 ∧ b^{4, 45}_1 ∧ b^{4, 45}_0 ∧ true) c in CNF: c b^{4, 45}_2 ∨ -b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ false c in DIMACS: 7688 -7689 -7690 0 c -3 does not represent an automaton state. c -( b^{4, 45}_2 ∧ b^{4, 45}_1 ∧ b^{4, 45}_0 ∧ true) c in CNF: c -b^{4, 45}_2 ∨ -b^{4, 45}_1 ∨ -b^{4, 45}_0 ∨ false c in DIMACS: -7688 -7689 -7690 0 c i = 46 c -2+1 --> -1 c ( b^{4, 46}_2 ∧ b^{4, 46}_1 ∧ -b^{4, 46}_0 ∧ p_184) -> ( b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ b^{4, 47}_0) c in CNF: c -b^{4, 46}_2 ∨ -b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ -p_184 ∨ b^{4, 47}_2 c -b^{4, 46}_2 ∨ -b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ -p_184 ∨ -b^{4, 47}_1 c -b^{4, 46}_2 ∨ -b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ -p_184 ∨ b^{4, 47}_0 c in DIMACS: -7691 -7692 7693 -184 7694 0 -7691 -7692 7693 -184 -7695 0 -7691 -7692 7693 -184 7696 0 c -1+1 --> 0 c ( b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ b^{4, 46}_0 ∧ p_184) -> (-b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ -b^{4, 47}_0) c in CNF: c -b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ -p_184 ∨ -b^{4, 47}_2 c -b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ -p_184 ∨ -b^{4, 47}_1 c -b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ -p_184 ∨ -b^{4, 47}_0 c in DIMACS: -7691 7692 -7693 -184 -7694 0 -7691 7692 -7693 -184 -7695 0 -7691 7692 -7693 -184 -7696 0 c 0+1 --> 1 c (-b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ -b^{4, 46}_0 ∧ p_184) -> (-b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ b^{4, 47}_0) c in CNF: c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ -p_184 ∨ -b^{4, 47}_2 c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ -p_184 ∨ -b^{4, 47}_1 c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ -p_184 ∨ b^{4, 47}_0 c in DIMACS: 7691 7692 7693 -184 -7694 0 7691 7692 7693 -184 -7695 0 7691 7692 7693 -184 7696 0 c 1+1 --> 2 c (-b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ b^{4, 46}_0 ∧ p_184) -> (-b^{4, 47}_2 ∧ b^{4, 47}_1 ∧ -b^{4, 47}_0) c in CNF: c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ -p_184 ∨ -b^{4, 47}_2 c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ -p_184 ∨ b^{4, 47}_1 c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ -p_184 ∨ -b^{4, 47}_0 c in DIMACS: 7691 7692 -7693 -184 -7694 0 7691 7692 -7693 -184 7695 0 7691 7692 -7693 -184 -7696 0 c 2+1 --> break c (-b^{4, 46}_2 ∧ b^{4, 46}_1 ∧ -b^{4, 46}_0 ∧ p_184) -> break c in CNF: c b^{4, 46}_2 ∨ -b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ -p_184 ∨ break c in DIMACS: 7691 -7692 7693 -184 1162 0 c 2-1 --> 1 c (-b^{4, 46}_2 ∧ b^{4, 46}_1 ∧ -b^{4, 46}_0 ∧ -p_184) -> (-b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ b^{4, 47}_0) c in CNF: c b^{4, 46}_2 ∨ -b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ p_184 ∨ -b^{4, 47}_2 c b^{4, 46}_2 ∨ -b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ p_184 ∨ -b^{4, 47}_1 c b^{4, 46}_2 ∨ -b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ p_184 ∨ b^{4, 47}_0 c in DIMACS: 7691 -7692 7693 184 -7694 0 7691 -7692 7693 184 -7695 0 7691 -7692 7693 184 7696 0 c 1-1 --> 0 c (-b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ b^{4, 46}_0 ∧ -p_184) -> (-b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ -b^{4, 47}_0) c in CNF: c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ p_184 ∨ -b^{4, 47}_2 c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ p_184 ∨ -b^{4, 47}_1 c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ p_184 ∨ -b^{4, 47}_0 c in DIMACS: 7691 7692 -7693 184 -7694 0 7691 7692 -7693 184 -7695 0 7691 7692 -7693 184 -7696 0 c 0-1 --> -1 c (-b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ -b^{4, 46}_0 ∧ -p_184) -> ( b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ b^{4, 47}_0) c in CNF: c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ p_184 ∨ b^{4, 47}_2 c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ p_184 ∨ -b^{4, 47}_1 c b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ p_184 ∨ b^{4, 47}_0 c in DIMACS: 7691 7692 7693 184 7694 0 7691 7692 7693 184 -7695 0 7691 7692 7693 184 7696 0 c -1-1 --> -2 c ( b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ b^{4, 46}_0 ∧ -p_184) -> ( b^{4, 47}_2 ∧ b^{4, 47}_1 ∧ -b^{4, 47}_0) c in CNF: c -b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ p_184 ∨ b^{4, 47}_2 c -b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ p_184 ∨ b^{4, 47}_1 c -b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ p_184 ∨ -b^{4, 47}_0 c in DIMACS: -7691 7692 -7693 184 7694 0 -7691 7692 -7693 184 7695 0 -7691 7692 -7693 184 -7696 0 c -2-1 --> break c ( b^{4, 46}_2 ∧ b^{4, 46}_1 ∧ -b^{4, 46}_0 ∧ -p_184) -> break c in CNF: c -b^{4, 46}_2 ∨ -b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ p_184 ∨ break c in DIMACS: -7691 -7692 7693 184 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 46}_2 ∧ -b^{4, 46}_1 ∧ -b^{4, 46}_0 ∧ true) c in CNF: c -b^{4, 46}_2 ∨ b^{4, 46}_1 ∨ b^{4, 46}_0 ∨ false c in DIMACS: -7691 7692 7693 0 c 3 does not represent an automaton state. c -(-b^{4, 46}_2 ∧ b^{4, 46}_1 ∧ b^{4, 46}_0 ∧ true) c in CNF: c b^{4, 46}_2 ∨ -b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ false c in DIMACS: 7691 -7692 -7693 0 c -3 does not represent an automaton state. c -( b^{4, 46}_2 ∧ b^{4, 46}_1 ∧ b^{4, 46}_0 ∧ true) c in CNF: c -b^{4, 46}_2 ∨ -b^{4, 46}_1 ∨ -b^{4, 46}_0 ∨ false c in DIMACS: -7691 -7692 -7693 0 c i = 47 c -2+1 --> -1 c ( b^{4, 47}_2 ∧ b^{4, 47}_1 ∧ -b^{4, 47}_0 ∧ p_188) -> ( b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ b^{4, 48}_0) c in CNF: c -b^{4, 47}_2 ∨ -b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ -p_188 ∨ b^{4, 48}_2 c -b^{4, 47}_2 ∨ -b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ -p_188 ∨ -b^{4, 48}_1 c -b^{4, 47}_2 ∨ -b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ -p_188 ∨ b^{4, 48}_0 c in DIMACS: -7694 -7695 7696 -188 7697 0 -7694 -7695 7696 -188 -7698 0 -7694 -7695 7696 -188 7699 0 c -1+1 --> 0 c ( b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ b^{4, 47}_0 ∧ p_188) -> (-b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ -b^{4, 48}_0) c in CNF: c -b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ -p_188 ∨ -b^{4, 48}_2 c -b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ -p_188 ∨ -b^{4, 48}_1 c -b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ -p_188 ∨ -b^{4, 48}_0 c in DIMACS: -7694 7695 -7696 -188 -7697 0 -7694 7695 -7696 -188 -7698 0 -7694 7695 -7696 -188 -7699 0 c 0+1 --> 1 c (-b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ -b^{4, 47}_0 ∧ p_188) -> (-b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ b^{4, 48}_0) c in CNF: c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ -p_188 ∨ -b^{4, 48}_2 c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ -p_188 ∨ -b^{4, 48}_1 c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ -p_188 ∨ b^{4, 48}_0 c in DIMACS: 7694 7695 7696 -188 -7697 0 7694 7695 7696 -188 -7698 0 7694 7695 7696 -188 7699 0 c 1+1 --> 2 c (-b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ b^{4, 47}_0 ∧ p_188) -> (-b^{4, 48}_2 ∧ b^{4, 48}_1 ∧ -b^{4, 48}_0) c in CNF: c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ -p_188 ∨ -b^{4, 48}_2 c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ -p_188 ∨ b^{4, 48}_1 c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ -p_188 ∨ -b^{4, 48}_0 c in DIMACS: 7694 7695 -7696 -188 -7697 0 7694 7695 -7696 -188 7698 0 7694 7695 -7696 -188 -7699 0 c 2+1 --> break c (-b^{4, 47}_2 ∧ b^{4, 47}_1 ∧ -b^{4, 47}_0 ∧ p_188) -> break c in CNF: c b^{4, 47}_2 ∨ -b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ -p_188 ∨ break c in DIMACS: 7694 -7695 7696 -188 1162 0 c 2-1 --> 1 c (-b^{4, 47}_2 ∧ b^{4, 47}_1 ∧ -b^{4, 47}_0 ∧ -p_188) -> (-b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ b^{4, 48}_0) c in CNF: c b^{4, 47}_2 ∨ -b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ p_188 ∨ -b^{4, 48}_2 c b^{4, 47}_2 ∨ -b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ p_188 ∨ -b^{4, 48}_1 c b^{4, 47}_2 ∨ -b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ p_188 ∨ b^{4, 48}_0 c in DIMACS: 7694 -7695 7696 188 -7697 0 7694 -7695 7696 188 -7698 0 7694 -7695 7696 188 7699 0 c 1-1 --> 0 c (-b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ b^{4, 47}_0 ∧ -p_188) -> (-b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ -b^{4, 48}_0) c in CNF: c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ p_188 ∨ -b^{4, 48}_2 c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ p_188 ∨ -b^{4, 48}_1 c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ p_188 ∨ -b^{4, 48}_0 c in DIMACS: 7694 7695 -7696 188 -7697 0 7694 7695 -7696 188 -7698 0 7694 7695 -7696 188 -7699 0 c 0-1 --> -1 c (-b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ -b^{4, 47}_0 ∧ -p_188) -> ( b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ b^{4, 48}_0) c in CNF: c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ p_188 ∨ b^{4, 48}_2 c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ p_188 ∨ -b^{4, 48}_1 c b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ p_188 ∨ b^{4, 48}_0 c in DIMACS: 7694 7695 7696 188 7697 0 7694 7695 7696 188 -7698 0 7694 7695 7696 188 7699 0 c -1-1 --> -2 c ( b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ b^{4, 47}_0 ∧ -p_188) -> ( b^{4, 48}_2 ∧ b^{4, 48}_1 ∧ -b^{4, 48}_0) c in CNF: c -b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ p_188 ∨ b^{4, 48}_2 c -b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ p_188 ∨ b^{4, 48}_1 c -b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ p_188 ∨ -b^{4, 48}_0 c in DIMACS: -7694 7695 -7696 188 7697 0 -7694 7695 -7696 188 7698 0 -7694 7695 -7696 188 -7699 0 c -2-1 --> break c ( b^{4, 47}_2 ∧ b^{4, 47}_1 ∧ -b^{4, 47}_0 ∧ -p_188) -> break c in CNF: c -b^{4, 47}_2 ∨ -b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ p_188 ∨ break c in DIMACS: -7694 -7695 7696 188 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 47}_2 ∧ -b^{4, 47}_1 ∧ -b^{4, 47}_0 ∧ true) c in CNF: c -b^{4, 47}_2 ∨ b^{4, 47}_1 ∨ b^{4, 47}_0 ∨ false c in DIMACS: -7694 7695 7696 0 c 3 does not represent an automaton state. c -(-b^{4, 47}_2 ∧ b^{4, 47}_1 ∧ b^{4, 47}_0 ∧ true) c in CNF: c b^{4, 47}_2 ∨ -b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ false c in DIMACS: 7694 -7695 -7696 0 c -3 does not represent an automaton state. c -( b^{4, 47}_2 ∧ b^{4, 47}_1 ∧ b^{4, 47}_0 ∧ true) c in CNF: c -b^{4, 47}_2 ∨ -b^{4, 47}_1 ∨ -b^{4, 47}_0 ∨ false c in DIMACS: -7694 -7695 -7696 0 c i = 48 c -2+1 --> -1 c ( b^{4, 48}_2 ∧ b^{4, 48}_1 ∧ -b^{4, 48}_0 ∧ p_192) -> ( b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ b^{4, 49}_0) c in CNF: c -b^{4, 48}_2 ∨ -b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ -p_192 ∨ b^{4, 49}_2 c -b^{4, 48}_2 ∨ -b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ -p_192 ∨ -b^{4, 49}_1 c -b^{4, 48}_2 ∨ -b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ -p_192 ∨ b^{4, 49}_0 c in DIMACS: -7697 -7698 7699 -192 7700 0 -7697 -7698 7699 -192 -7701 0 -7697 -7698 7699 -192 7702 0 c -1+1 --> 0 c ( b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ b^{4, 48}_0 ∧ p_192) -> (-b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ -b^{4, 49}_0) c in CNF: c -b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ -p_192 ∨ -b^{4, 49}_2 c -b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ -p_192 ∨ -b^{4, 49}_1 c -b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ -p_192 ∨ -b^{4, 49}_0 c in DIMACS: -7697 7698 -7699 -192 -7700 0 -7697 7698 -7699 -192 -7701 0 -7697 7698 -7699 -192 -7702 0 c 0+1 --> 1 c (-b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ -b^{4, 48}_0 ∧ p_192) -> (-b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ b^{4, 49}_0) c in CNF: c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ -p_192 ∨ -b^{4, 49}_2 c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ -p_192 ∨ -b^{4, 49}_1 c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ -p_192 ∨ b^{4, 49}_0 c in DIMACS: 7697 7698 7699 -192 -7700 0 7697 7698 7699 -192 -7701 0 7697 7698 7699 -192 7702 0 c 1+1 --> 2 c (-b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ b^{4, 48}_0 ∧ p_192) -> (-b^{4, 49}_2 ∧ b^{4, 49}_1 ∧ -b^{4, 49}_0) c in CNF: c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ -p_192 ∨ -b^{4, 49}_2 c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ -p_192 ∨ b^{4, 49}_1 c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ -p_192 ∨ -b^{4, 49}_0 c in DIMACS: 7697 7698 -7699 -192 -7700 0 7697 7698 -7699 -192 7701 0 7697 7698 -7699 -192 -7702 0 c 2+1 --> break c (-b^{4, 48}_2 ∧ b^{4, 48}_1 ∧ -b^{4, 48}_0 ∧ p_192) -> break c in CNF: c b^{4, 48}_2 ∨ -b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ -p_192 ∨ break c in DIMACS: 7697 -7698 7699 -192 1162 0 c 2-1 --> 1 c (-b^{4, 48}_2 ∧ b^{4, 48}_1 ∧ -b^{4, 48}_0 ∧ -p_192) -> (-b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ b^{4, 49}_0) c in CNF: c b^{4, 48}_2 ∨ -b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ p_192 ∨ -b^{4, 49}_2 c b^{4, 48}_2 ∨ -b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ p_192 ∨ -b^{4, 49}_1 c b^{4, 48}_2 ∨ -b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ p_192 ∨ b^{4, 49}_0 c in DIMACS: 7697 -7698 7699 192 -7700 0 7697 -7698 7699 192 -7701 0 7697 -7698 7699 192 7702 0 c 1-1 --> 0 c (-b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ b^{4, 48}_0 ∧ -p_192) -> (-b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ -b^{4, 49}_0) c in CNF: c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ p_192 ∨ -b^{4, 49}_2 c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ p_192 ∨ -b^{4, 49}_1 c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ p_192 ∨ -b^{4, 49}_0 c in DIMACS: 7697 7698 -7699 192 -7700 0 7697 7698 -7699 192 -7701 0 7697 7698 -7699 192 -7702 0 c 0-1 --> -1 c (-b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ -b^{4, 48}_0 ∧ -p_192) -> ( b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ b^{4, 49}_0) c in CNF: c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ p_192 ∨ b^{4, 49}_2 c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ p_192 ∨ -b^{4, 49}_1 c b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ p_192 ∨ b^{4, 49}_0 c in DIMACS: 7697 7698 7699 192 7700 0 7697 7698 7699 192 -7701 0 7697 7698 7699 192 7702 0 c -1-1 --> -2 c ( b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ b^{4, 48}_0 ∧ -p_192) -> ( b^{4, 49}_2 ∧ b^{4, 49}_1 ∧ -b^{4, 49}_0) c in CNF: c -b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ p_192 ∨ b^{4, 49}_2 c -b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ p_192 ∨ b^{4, 49}_1 c -b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ p_192 ∨ -b^{4, 49}_0 c in DIMACS: -7697 7698 -7699 192 7700 0 -7697 7698 -7699 192 7701 0 -7697 7698 -7699 192 -7702 0 c -2-1 --> break c ( b^{4, 48}_2 ∧ b^{4, 48}_1 ∧ -b^{4, 48}_0 ∧ -p_192) -> break c in CNF: c -b^{4, 48}_2 ∨ -b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ p_192 ∨ break c in DIMACS: -7697 -7698 7699 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 48}_2 ∧ -b^{4, 48}_1 ∧ -b^{4, 48}_0 ∧ true) c in CNF: c -b^{4, 48}_2 ∨ b^{4, 48}_1 ∨ b^{4, 48}_0 ∨ false c in DIMACS: -7697 7698 7699 0 c 3 does not represent an automaton state. c -(-b^{4, 48}_2 ∧ b^{4, 48}_1 ∧ b^{4, 48}_0 ∧ true) c in CNF: c b^{4, 48}_2 ∨ -b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ false c in DIMACS: 7697 -7698 -7699 0 c -3 does not represent an automaton state. c -( b^{4, 48}_2 ∧ b^{4, 48}_1 ∧ b^{4, 48}_0 ∧ true) c in CNF: c -b^{4, 48}_2 ∨ -b^{4, 48}_1 ∨ -b^{4, 48}_0 ∨ false c in DIMACS: -7697 -7698 -7699 0 c i = 49 c -2+1 --> -1 c ( b^{4, 49}_2 ∧ b^{4, 49}_1 ∧ -b^{4, 49}_0 ∧ p_196) -> ( b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ b^{4, 50}_0) c in CNF: c -b^{4, 49}_2 ∨ -b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ -p_196 ∨ b^{4, 50}_2 c -b^{4, 49}_2 ∨ -b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ -p_196 ∨ -b^{4, 50}_1 c -b^{4, 49}_2 ∨ -b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ -p_196 ∨ b^{4, 50}_0 c in DIMACS: -7700 -7701 7702 -196 7703 0 -7700 -7701 7702 -196 -7704 0 -7700 -7701 7702 -196 7705 0 c -1+1 --> 0 c ( b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ b^{4, 49}_0 ∧ p_196) -> (-b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ -b^{4, 50}_0) c in CNF: c -b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ -p_196 ∨ -b^{4, 50}_2 c -b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ -p_196 ∨ -b^{4, 50}_1 c -b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ -p_196 ∨ -b^{4, 50}_0 c in DIMACS: -7700 7701 -7702 -196 -7703 0 -7700 7701 -7702 -196 -7704 0 -7700 7701 -7702 -196 -7705 0 c 0+1 --> 1 c (-b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ -b^{4, 49}_0 ∧ p_196) -> (-b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ b^{4, 50}_0) c in CNF: c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ -p_196 ∨ -b^{4, 50}_2 c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ -p_196 ∨ -b^{4, 50}_1 c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ -p_196 ∨ b^{4, 50}_0 c in DIMACS: 7700 7701 7702 -196 -7703 0 7700 7701 7702 -196 -7704 0 7700 7701 7702 -196 7705 0 c 1+1 --> 2 c (-b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ b^{4, 49}_0 ∧ p_196) -> (-b^{4, 50}_2 ∧ b^{4, 50}_1 ∧ -b^{4, 50}_0) c in CNF: c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ -p_196 ∨ -b^{4, 50}_2 c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ -p_196 ∨ b^{4, 50}_1 c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ -p_196 ∨ -b^{4, 50}_0 c in DIMACS: 7700 7701 -7702 -196 -7703 0 7700 7701 -7702 -196 7704 0 7700 7701 -7702 -196 -7705 0 c 2+1 --> break c (-b^{4, 49}_2 ∧ b^{4, 49}_1 ∧ -b^{4, 49}_0 ∧ p_196) -> break c in CNF: c b^{4, 49}_2 ∨ -b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ -p_196 ∨ break c in DIMACS: 7700 -7701 7702 -196 1162 0 c 2-1 --> 1 c (-b^{4, 49}_2 ∧ b^{4, 49}_1 ∧ -b^{4, 49}_0 ∧ -p_196) -> (-b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ b^{4, 50}_0) c in CNF: c b^{4, 49}_2 ∨ -b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ p_196 ∨ -b^{4, 50}_2 c b^{4, 49}_2 ∨ -b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ p_196 ∨ -b^{4, 50}_1 c b^{4, 49}_2 ∨ -b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ p_196 ∨ b^{4, 50}_0 c in DIMACS: 7700 -7701 7702 196 -7703 0 7700 -7701 7702 196 -7704 0 7700 -7701 7702 196 7705 0 c 1-1 --> 0 c (-b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ b^{4, 49}_0 ∧ -p_196) -> (-b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ -b^{4, 50}_0) c in CNF: c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ p_196 ∨ -b^{4, 50}_2 c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ p_196 ∨ -b^{4, 50}_1 c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ p_196 ∨ -b^{4, 50}_0 c in DIMACS: 7700 7701 -7702 196 -7703 0 7700 7701 -7702 196 -7704 0 7700 7701 -7702 196 -7705 0 c 0-1 --> -1 c (-b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ -b^{4, 49}_0 ∧ -p_196) -> ( b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ b^{4, 50}_0) c in CNF: c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ p_196 ∨ b^{4, 50}_2 c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ p_196 ∨ -b^{4, 50}_1 c b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ p_196 ∨ b^{4, 50}_0 c in DIMACS: 7700 7701 7702 196 7703 0 7700 7701 7702 196 -7704 0 7700 7701 7702 196 7705 0 c -1-1 --> -2 c ( b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ b^{4, 49}_0 ∧ -p_196) -> ( b^{4, 50}_2 ∧ b^{4, 50}_1 ∧ -b^{4, 50}_0) c in CNF: c -b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ p_196 ∨ b^{4, 50}_2 c -b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ p_196 ∨ b^{4, 50}_1 c -b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ p_196 ∨ -b^{4, 50}_0 c in DIMACS: -7700 7701 -7702 196 7703 0 -7700 7701 -7702 196 7704 0 -7700 7701 -7702 196 -7705 0 c -2-1 --> break c ( b^{4, 49}_2 ∧ b^{4, 49}_1 ∧ -b^{4, 49}_0 ∧ -p_196) -> break c in CNF: c -b^{4, 49}_2 ∨ -b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ p_196 ∨ break c in DIMACS: -7700 -7701 7702 196 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 49}_2 ∧ -b^{4, 49}_1 ∧ -b^{4, 49}_0 ∧ true) c in CNF: c -b^{4, 49}_2 ∨ b^{4, 49}_1 ∨ b^{4, 49}_0 ∨ false c in DIMACS: -7700 7701 7702 0 c 3 does not represent an automaton state. c -(-b^{4, 49}_2 ∧ b^{4, 49}_1 ∧ b^{4, 49}_0 ∧ true) c in CNF: c b^{4, 49}_2 ∨ -b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ false c in DIMACS: 7700 -7701 -7702 0 c -3 does not represent an automaton state. c -( b^{4, 49}_2 ∧ b^{4, 49}_1 ∧ b^{4, 49}_0 ∧ true) c in CNF: c -b^{4, 49}_2 ∨ -b^{4, 49}_1 ∨ -b^{4, 49}_0 ∨ false c in DIMACS: -7700 -7701 -7702 0 c i = 50 c -2+1 --> -1 c ( b^{4, 50}_2 ∧ b^{4, 50}_1 ∧ -b^{4, 50}_0 ∧ p_200) -> ( b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ b^{4, 51}_0) c in CNF: c -b^{4, 50}_2 ∨ -b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ -p_200 ∨ b^{4, 51}_2 c -b^{4, 50}_2 ∨ -b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ -p_200 ∨ -b^{4, 51}_1 c -b^{4, 50}_2 ∨ -b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ -p_200 ∨ b^{4, 51}_0 c in DIMACS: -7703 -7704 7705 -200 7706 0 -7703 -7704 7705 -200 -7707 0 -7703 -7704 7705 -200 7708 0 c -1+1 --> 0 c ( b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ b^{4, 50}_0 ∧ p_200) -> (-b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ -b^{4, 51}_0) c in CNF: c -b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ -p_200 ∨ -b^{4, 51}_2 c -b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ -p_200 ∨ -b^{4, 51}_1 c -b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ -p_200 ∨ -b^{4, 51}_0 c in DIMACS: -7703 7704 -7705 -200 -7706 0 -7703 7704 -7705 -200 -7707 0 -7703 7704 -7705 -200 -7708 0 c 0+1 --> 1 c (-b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ -b^{4, 50}_0 ∧ p_200) -> (-b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ b^{4, 51}_0) c in CNF: c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ -p_200 ∨ -b^{4, 51}_2 c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ -p_200 ∨ -b^{4, 51}_1 c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ -p_200 ∨ b^{4, 51}_0 c in DIMACS: 7703 7704 7705 -200 -7706 0 7703 7704 7705 -200 -7707 0 7703 7704 7705 -200 7708 0 c 1+1 --> 2 c (-b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ b^{4, 50}_0 ∧ p_200) -> (-b^{4, 51}_2 ∧ b^{4, 51}_1 ∧ -b^{4, 51}_0) c in CNF: c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ -p_200 ∨ -b^{4, 51}_2 c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ -p_200 ∨ b^{4, 51}_1 c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ -p_200 ∨ -b^{4, 51}_0 c in DIMACS: 7703 7704 -7705 -200 -7706 0 7703 7704 -7705 -200 7707 0 7703 7704 -7705 -200 -7708 0 c 2+1 --> break c (-b^{4, 50}_2 ∧ b^{4, 50}_1 ∧ -b^{4, 50}_0 ∧ p_200) -> break c in CNF: c b^{4, 50}_2 ∨ -b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ -p_200 ∨ break c in DIMACS: 7703 -7704 7705 -200 1162 0 c 2-1 --> 1 c (-b^{4, 50}_2 ∧ b^{4, 50}_1 ∧ -b^{4, 50}_0 ∧ -p_200) -> (-b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ b^{4, 51}_0) c in CNF: c b^{4, 50}_2 ∨ -b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ p_200 ∨ -b^{4, 51}_2 c b^{4, 50}_2 ∨ -b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ p_200 ∨ -b^{4, 51}_1 c b^{4, 50}_2 ∨ -b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ p_200 ∨ b^{4, 51}_0 c in DIMACS: 7703 -7704 7705 200 -7706 0 7703 -7704 7705 200 -7707 0 7703 -7704 7705 200 7708 0 c 1-1 --> 0 c (-b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ b^{4, 50}_0 ∧ -p_200) -> (-b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ -b^{4, 51}_0) c in CNF: c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ p_200 ∨ -b^{4, 51}_2 c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ p_200 ∨ -b^{4, 51}_1 c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ p_200 ∨ -b^{4, 51}_0 c in DIMACS: 7703 7704 -7705 200 -7706 0 7703 7704 -7705 200 -7707 0 7703 7704 -7705 200 -7708 0 c 0-1 --> -1 c (-b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ -b^{4, 50}_0 ∧ -p_200) -> ( b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ b^{4, 51}_0) c in CNF: c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ p_200 ∨ b^{4, 51}_2 c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ p_200 ∨ -b^{4, 51}_1 c b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ p_200 ∨ b^{4, 51}_0 c in DIMACS: 7703 7704 7705 200 7706 0 7703 7704 7705 200 -7707 0 7703 7704 7705 200 7708 0 c -1-1 --> -2 c ( b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ b^{4, 50}_0 ∧ -p_200) -> ( b^{4, 51}_2 ∧ b^{4, 51}_1 ∧ -b^{4, 51}_0) c in CNF: c -b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ p_200 ∨ b^{4, 51}_2 c -b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ p_200 ∨ b^{4, 51}_1 c -b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ p_200 ∨ -b^{4, 51}_0 c in DIMACS: -7703 7704 -7705 200 7706 0 -7703 7704 -7705 200 7707 0 -7703 7704 -7705 200 -7708 0 c -2-1 --> break c ( b^{4, 50}_2 ∧ b^{4, 50}_1 ∧ -b^{4, 50}_0 ∧ -p_200) -> break c in CNF: c -b^{4, 50}_2 ∨ -b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ p_200 ∨ break c in DIMACS: -7703 -7704 7705 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 50}_2 ∧ -b^{4, 50}_1 ∧ -b^{4, 50}_0 ∧ true) c in CNF: c -b^{4, 50}_2 ∨ b^{4, 50}_1 ∨ b^{4, 50}_0 ∨ false c in DIMACS: -7703 7704 7705 0 c 3 does not represent an automaton state. c -(-b^{4, 50}_2 ∧ b^{4, 50}_1 ∧ b^{4, 50}_0 ∧ true) c in CNF: c b^{4, 50}_2 ∨ -b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ false c in DIMACS: 7703 -7704 -7705 0 c -3 does not represent an automaton state. c -( b^{4, 50}_2 ∧ b^{4, 50}_1 ∧ b^{4, 50}_0 ∧ true) c in CNF: c -b^{4, 50}_2 ∨ -b^{4, 50}_1 ∨ -b^{4, 50}_0 ∨ false c in DIMACS: -7703 -7704 -7705 0 c i = 51 c -2+1 --> -1 c ( b^{4, 51}_2 ∧ b^{4, 51}_1 ∧ -b^{4, 51}_0 ∧ p_204) -> ( b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ b^{4, 52}_0) c in CNF: c -b^{4, 51}_2 ∨ -b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ -p_204 ∨ b^{4, 52}_2 c -b^{4, 51}_2 ∨ -b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ -p_204 ∨ -b^{4, 52}_1 c -b^{4, 51}_2 ∨ -b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ -p_204 ∨ b^{4, 52}_0 c in DIMACS: -7706 -7707 7708 -204 7709 0 -7706 -7707 7708 -204 -7710 0 -7706 -7707 7708 -204 7711 0 c -1+1 --> 0 c ( b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ b^{4, 51}_0 ∧ p_204) -> (-b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ -b^{4, 52}_0) c in CNF: c -b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ -p_204 ∨ -b^{4, 52}_2 c -b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ -p_204 ∨ -b^{4, 52}_1 c -b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ -p_204 ∨ -b^{4, 52}_0 c in DIMACS: -7706 7707 -7708 -204 -7709 0 -7706 7707 -7708 -204 -7710 0 -7706 7707 -7708 -204 -7711 0 c 0+1 --> 1 c (-b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ -b^{4, 51}_0 ∧ p_204) -> (-b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ b^{4, 52}_0) c in CNF: c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ -p_204 ∨ -b^{4, 52}_2 c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ -p_204 ∨ -b^{4, 52}_1 c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ -p_204 ∨ b^{4, 52}_0 c in DIMACS: 7706 7707 7708 -204 -7709 0 7706 7707 7708 -204 -7710 0 7706 7707 7708 -204 7711 0 c 1+1 --> 2 c (-b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ b^{4, 51}_0 ∧ p_204) -> (-b^{4, 52}_2 ∧ b^{4, 52}_1 ∧ -b^{4, 52}_0) c in CNF: c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ -p_204 ∨ -b^{4, 52}_2 c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ -p_204 ∨ b^{4, 52}_1 c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ -p_204 ∨ -b^{4, 52}_0 c in DIMACS: 7706 7707 -7708 -204 -7709 0 7706 7707 -7708 -204 7710 0 7706 7707 -7708 -204 -7711 0 c 2+1 --> break c (-b^{4, 51}_2 ∧ b^{4, 51}_1 ∧ -b^{4, 51}_0 ∧ p_204) -> break c in CNF: c b^{4, 51}_2 ∨ -b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ -p_204 ∨ break c in DIMACS: 7706 -7707 7708 -204 1162 0 c 2-1 --> 1 c (-b^{4, 51}_2 ∧ b^{4, 51}_1 ∧ -b^{4, 51}_0 ∧ -p_204) -> (-b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ b^{4, 52}_0) c in CNF: c b^{4, 51}_2 ∨ -b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ p_204 ∨ -b^{4, 52}_2 c b^{4, 51}_2 ∨ -b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ p_204 ∨ -b^{4, 52}_1 c b^{4, 51}_2 ∨ -b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ p_204 ∨ b^{4, 52}_0 c in DIMACS: 7706 -7707 7708 204 -7709 0 7706 -7707 7708 204 -7710 0 7706 -7707 7708 204 7711 0 c 1-1 --> 0 c (-b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ b^{4, 51}_0 ∧ -p_204) -> (-b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ -b^{4, 52}_0) c in CNF: c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ p_204 ∨ -b^{4, 52}_2 c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ p_204 ∨ -b^{4, 52}_1 c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ p_204 ∨ -b^{4, 52}_0 c in DIMACS: 7706 7707 -7708 204 -7709 0 7706 7707 -7708 204 -7710 0 7706 7707 -7708 204 -7711 0 c 0-1 --> -1 c (-b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ -b^{4, 51}_0 ∧ -p_204) -> ( b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ b^{4, 52}_0) c in CNF: c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ p_204 ∨ b^{4, 52}_2 c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ p_204 ∨ -b^{4, 52}_1 c b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ p_204 ∨ b^{4, 52}_0 c in DIMACS: 7706 7707 7708 204 7709 0 7706 7707 7708 204 -7710 0 7706 7707 7708 204 7711 0 c -1-1 --> -2 c ( b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ b^{4, 51}_0 ∧ -p_204) -> ( b^{4, 52}_2 ∧ b^{4, 52}_1 ∧ -b^{4, 52}_0) c in CNF: c -b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ p_204 ∨ b^{4, 52}_2 c -b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ p_204 ∨ b^{4, 52}_1 c -b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ p_204 ∨ -b^{4, 52}_0 c in DIMACS: -7706 7707 -7708 204 7709 0 -7706 7707 -7708 204 7710 0 -7706 7707 -7708 204 -7711 0 c -2-1 --> break c ( b^{4, 51}_2 ∧ b^{4, 51}_1 ∧ -b^{4, 51}_0 ∧ -p_204) -> break c in CNF: c -b^{4, 51}_2 ∨ -b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ p_204 ∨ break c in DIMACS: -7706 -7707 7708 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 51}_2 ∧ -b^{4, 51}_1 ∧ -b^{4, 51}_0 ∧ true) c in CNF: c -b^{4, 51}_2 ∨ b^{4, 51}_1 ∨ b^{4, 51}_0 ∨ false c in DIMACS: -7706 7707 7708 0 c 3 does not represent an automaton state. c -(-b^{4, 51}_2 ∧ b^{4, 51}_1 ∧ b^{4, 51}_0 ∧ true) c in CNF: c b^{4, 51}_2 ∨ -b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ false c in DIMACS: 7706 -7707 -7708 0 c -3 does not represent an automaton state. c -( b^{4, 51}_2 ∧ b^{4, 51}_1 ∧ b^{4, 51}_0 ∧ true) c in CNF: c -b^{4, 51}_2 ∨ -b^{4, 51}_1 ∨ -b^{4, 51}_0 ∨ false c in DIMACS: -7706 -7707 -7708 0 c i = 52 c -2+1 --> -1 c ( b^{4, 52}_2 ∧ b^{4, 52}_1 ∧ -b^{4, 52}_0 ∧ p_208) -> ( b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ b^{4, 53}_0) c in CNF: c -b^{4, 52}_2 ∨ -b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ -p_208 ∨ b^{4, 53}_2 c -b^{4, 52}_2 ∨ -b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ -p_208 ∨ -b^{4, 53}_1 c -b^{4, 52}_2 ∨ -b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ -p_208 ∨ b^{4, 53}_0 c in DIMACS: -7709 -7710 7711 -208 7712 0 -7709 -7710 7711 -208 -7713 0 -7709 -7710 7711 -208 7714 0 c -1+1 --> 0 c ( b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ b^{4, 52}_0 ∧ p_208) -> (-b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ -b^{4, 53}_0) c in CNF: c -b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ -p_208 ∨ -b^{4, 53}_2 c -b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ -p_208 ∨ -b^{4, 53}_1 c -b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ -p_208 ∨ -b^{4, 53}_0 c in DIMACS: -7709 7710 -7711 -208 -7712 0 -7709 7710 -7711 -208 -7713 0 -7709 7710 -7711 -208 -7714 0 c 0+1 --> 1 c (-b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ -b^{4, 52}_0 ∧ p_208) -> (-b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ b^{4, 53}_0) c in CNF: c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ -p_208 ∨ -b^{4, 53}_2 c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ -p_208 ∨ -b^{4, 53}_1 c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ -p_208 ∨ b^{4, 53}_0 c in DIMACS: 7709 7710 7711 -208 -7712 0 7709 7710 7711 -208 -7713 0 7709 7710 7711 -208 7714 0 c 1+1 --> 2 c (-b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ b^{4, 52}_0 ∧ p_208) -> (-b^{4, 53}_2 ∧ b^{4, 53}_1 ∧ -b^{4, 53}_0) c in CNF: c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ -p_208 ∨ -b^{4, 53}_2 c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ -p_208 ∨ b^{4, 53}_1 c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ -p_208 ∨ -b^{4, 53}_0 c in DIMACS: 7709 7710 -7711 -208 -7712 0 7709 7710 -7711 -208 7713 0 7709 7710 -7711 -208 -7714 0 c 2+1 --> break c (-b^{4, 52}_2 ∧ b^{4, 52}_1 ∧ -b^{4, 52}_0 ∧ p_208) -> break c in CNF: c b^{4, 52}_2 ∨ -b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ -p_208 ∨ break c in DIMACS: 7709 -7710 7711 -208 1162 0 c 2-1 --> 1 c (-b^{4, 52}_2 ∧ b^{4, 52}_1 ∧ -b^{4, 52}_0 ∧ -p_208) -> (-b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ b^{4, 53}_0) c in CNF: c b^{4, 52}_2 ∨ -b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ p_208 ∨ -b^{4, 53}_2 c b^{4, 52}_2 ∨ -b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ p_208 ∨ -b^{4, 53}_1 c b^{4, 52}_2 ∨ -b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ p_208 ∨ b^{4, 53}_0 c in DIMACS: 7709 -7710 7711 208 -7712 0 7709 -7710 7711 208 -7713 0 7709 -7710 7711 208 7714 0 c 1-1 --> 0 c (-b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ b^{4, 52}_0 ∧ -p_208) -> (-b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ -b^{4, 53}_0) c in CNF: c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ p_208 ∨ -b^{4, 53}_2 c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ p_208 ∨ -b^{4, 53}_1 c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ p_208 ∨ -b^{4, 53}_0 c in DIMACS: 7709 7710 -7711 208 -7712 0 7709 7710 -7711 208 -7713 0 7709 7710 -7711 208 -7714 0 c 0-1 --> -1 c (-b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ -b^{4, 52}_0 ∧ -p_208) -> ( b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ b^{4, 53}_0) c in CNF: c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ p_208 ∨ b^{4, 53}_2 c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ p_208 ∨ -b^{4, 53}_1 c b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ p_208 ∨ b^{4, 53}_0 c in DIMACS: 7709 7710 7711 208 7712 0 7709 7710 7711 208 -7713 0 7709 7710 7711 208 7714 0 c -1-1 --> -2 c ( b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ b^{4, 52}_0 ∧ -p_208) -> ( b^{4, 53}_2 ∧ b^{4, 53}_1 ∧ -b^{4, 53}_0) c in CNF: c -b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ p_208 ∨ b^{4, 53}_2 c -b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ p_208 ∨ b^{4, 53}_1 c -b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ p_208 ∨ -b^{4, 53}_0 c in DIMACS: -7709 7710 -7711 208 7712 0 -7709 7710 -7711 208 7713 0 -7709 7710 -7711 208 -7714 0 c -2-1 --> break c ( b^{4, 52}_2 ∧ b^{4, 52}_1 ∧ -b^{4, 52}_0 ∧ -p_208) -> break c in CNF: c -b^{4, 52}_2 ∨ -b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ p_208 ∨ break c in DIMACS: -7709 -7710 7711 208 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 52}_2 ∧ -b^{4, 52}_1 ∧ -b^{4, 52}_0 ∧ true) c in CNF: c -b^{4, 52}_2 ∨ b^{4, 52}_1 ∨ b^{4, 52}_0 ∨ false c in DIMACS: -7709 7710 7711 0 c 3 does not represent an automaton state. c -(-b^{4, 52}_2 ∧ b^{4, 52}_1 ∧ b^{4, 52}_0 ∧ true) c in CNF: c b^{4, 52}_2 ∨ -b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ false c in DIMACS: 7709 -7710 -7711 0 c -3 does not represent an automaton state. c -( b^{4, 52}_2 ∧ b^{4, 52}_1 ∧ b^{4, 52}_0 ∧ true) c in CNF: c -b^{4, 52}_2 ∨ -b^{4, 52}_1 ∨ -b^{4, 52}_0 ∨ false c in DIMACS: -7709 -7710 -7711 0 c i = 53 c -2+1 --> -1 c ( b^{4, 53}_2 ∧ b^{4, 53}_1 ∧ -b^{4, 53}_0 ∧ p_212) -> ( b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ b^{4, 54}_0) c in CNF: c -b^{4, 53}_2 ∨ -b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ -p_212 ∨ b^{4, 54}_2 c -b^{4, 53}_2 ∨ -b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ -p_212 ∨ -b^{4, 54}_1 c -b^{4, 53}_2 ∨ -b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ -p_212 ∨ b^{4, 54}_0 c in DIMACS: -7712 -7713 7714 -212 7715 0 -7712 -7713 7714 -212 -7716 0 -7712 -7713 7714 -212 7717 0 c -1+1 --> 0 c ( b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ b^{4, 53}_0 ∧ p_212) -> (-b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ -b^{4, 54}_0) c in CNF: c -b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ -p_212 ∨ -b^{4, 54}_2 c -b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ -p_212 ∨ -b^{4, 54}_1 c -b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ -p_212 ∨ -b^{4, 54}_0 c in DIMACS: -7712 7713 -7714 -212 -7715 0 -7712 7713 -7714 -212 -7716 0 -7712 7713 -7714 -212 -7717 0 c 0+1 --> 1 c (-b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ -b^{4, 53}_0 ∧ p_212) -> (-b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ b^{4, 54}_0) c in CNF: c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ -p_212 ∨ -b^{4, 54}_2 c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ -p_212 ∨ -b^{4, 54}_1 c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ -p_212 ∨ b^{4, 54}_0 c in DIMACS: 7712 7713 7714 -212 -7715 0 7712 7713 7714 -212 -7716 0 7712 7713 7714 -212 7717 0 c 1+1 --> 2 c (-b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ b^{4, 53}_0 ∧ p_212) -> (-b^{4, 54}_2 ∧ b^{4, 54}_1 ∧ -b^{4, 54}_0) c in CNF: c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ -p_212 ∨ -b^{4, 54}_2 c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ -p_212 ∨ b^{4, 54}_1 c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ -p_212 ∨ -b^{4, 54}_0 c in DIMACS: 7712 7713 -7714 -212 -7715 0 7712 7713 -7714 -212 7716 0 7712 7713 -7714 -212 -7717 0 c 2+1 --> break c (-b^{4, 53}_2 ∧ b^{4, 53}_1 ∧ -b^{4, 53}_0 ∧ p_212) -> break c in CNF: c b^{4, 53}_2 ∨ -b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ -p_212 ∨ break c in DIMACS: 7712 -7713 7714 -212 1162 0 c 2-1 --> 1 c (-b^{4, 53}_2 ∧ b^{4, 53}_1 ∧ -b^{4, 53}_0 ∧ -p_212) -> (-b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ b^{4, 54}_0) c in CNF: c b^{4, 53}_2 ∨ -b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ p_212 ∨ -b^{4, 54}_2 c b^{4, 53}_2 ∨ -b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ p_212 ∨ -b^{4, 54}_1 c b^{4, 53}_2 ∨ -b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ p_212 ∨ b^{4, 54}_0 c in DIMACS: 7712 -7713 7714 212 -7715 0 7712 -7713 7714 212 -7716 0 7712 -7713 7714 212 7717 0 c 1-1 --> 0 c (-b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ b^{4, 53}_0 ∧ -p_212) -> (-b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ -b^{4, 54}_0) c in CNF: c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ p_212 ∨ -b^{4, 54}_2 c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ p_212 ∨ -b^{4, 54}_1 c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ p_212 ∨ -b^{4, 54}_0 c in DIMACS: 7712 7713 -7714 212 -7715 0 7712 7713 -7714 212 -7716 0 7712 7713 -7714 212 -7717 0 c 0-1 --> -1 c (-b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ -b^{4, 53}_0 ∧ -p_212) -> ( b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ b^{4, 54}_0) c in CNF: c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ p_212 ∨ b^{4, 54}_2 c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ p_212 ∨ -b^{4, 54}_1 c b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ p_212 ∨ b^{4, 54}_0 c in DIMACS: 7712 7713 7714 212 7715 0 7712 7713 7714 212 -7716 0 7712 7713 7714 212 7717 0 c -1-1 --> -2 c ( b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ b^{4, 53}_0 ∧ -p_212) -> ( b^{4, 54}_2 ∧ b^{4, 54}_1 ∧ -b^{4, 54}_0) c in CNF: c -b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ p_212 ∨ b^{4, 54}_2 c -b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ p_212 ∨ b^{4, 54}_1 c -b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ p_212 ∨ -b^{4, 54}_0 c in DIMACS: -7712 7713 -7714 212 7715 0 -7712 7713 -7714 212 7716 0 -7712 7713 -7714 212 -7717 0 c -2-1 --> break c ( b^{4, 53}_2 ∧ b^{4, 53}_1 ∧ -b^{4, 53}_0 ∧ -p_212) -> break c in CNF: c -b^{4, 53}_2 ∨ -b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ p_212 ∨ break c in DIMACS: -7712 -7713 7714 212 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 53}_2 ∧ -b^{4, 53}_1 ∧ -b^{4, 53}_0 ∧ true) c in CNF: c -b^{4, 53}_2 ∨ b^{4, 53}_1 ∨ b^{4, 53}_0 ∨ false c in DIMACS: -7712 7713 7714 0 c 3 does not represent an automaton state. c -(-b^{4, 53}_2 ∧ b^{4, 53}_1 ∧ b^{4, 53}_0 ∧ true) c in CNF: c b^{4, 53}_2 ∨ -b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ false c in DIMACS: 7712 -7713 -7714 0 c -3 does not represent an automaton state. c -( b^{4, 53}_2 ∧ b^{4, 53}_1 ∧ b^{4, 53}_0 ∧ true) c in CNF: c -b^{4, 53}_2 ∨ -b^{4, 53}_1 ∨ -b^{4, 53}_0 ∨ false c in DIMACS: -7712 -7713 -7714 0 c i = 54 c -2+1 --> -1 c ( b^{4, 54}_2 ∧ b^{4, 54}_1 ∧ -b^{4, 54}_0 ∧ p_216) -> ( b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ b^{4, 55}_0) c in CNF: c -b^{4, 54}_2 ∨ -b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ -p_216 ∨ b^{4, 55}_2 c -b^{4, 54}_2 ∨ -b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ -p_216 ∨ -b^{4, 55}_1 c -b^{4, 54}_2 ∨ -b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ -p_216 ∨ b^{4, 55}_0 c in DIMACS: -7715 -7716 7717 -216 7718 0 -7715 -7716 7717 -216 -7719 0 -7715 -7716 7717 -216 7720 0 c -1+1 --> 0 c ( b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ b^{4, 54}_0 ∧ p_216) -> (-b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ -b^{4, 55}_0) c in CNF: c -b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ -p_216 ∨ -b^{4, 55}_2 c -b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ -p_216 ∨ -b^{4, 55}_1 c -b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ -p_216 ∨ -b^{4, 55}_0 c in DIMACS: -7715 7716 -7717 -216 -7718 0 -7715 7716 -7717 -216 -7719 0 -7715 7716 -7717 -216 -7720 0 c 0+1 --> 1 c (-b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ -b^{4, 54}_0 ∧ p_216) -> (-b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ b^{4, 55}_0) c in CNF: c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ -p_216 ∨ -b^{4, 55}_2 c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ -p_216 ∨ -b^{4, 55}_1 c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ -p_216 ∨ b^{4, 55}_0 c in DIMACS: 7715 7716 7717 -216 -7718 0 7715 7716 7717 -216 -7719 0 7715 7716 7717 -216 7720 0 c 1+1 --> 2 c (-b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ b^{4, 54}_0 ∧ p_216) -> (-b^{4, 55}_2 ∧ b^{4, 55}_1 ∧ -b^{4, 55}_0) c in CNF: c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ -p_216 ∨ -b^{4, 55}_2 c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ -p_216 ∨ b^{4, 55}_1 c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ -p_216 ∨ -b^{4, 55}_0 c in DIMACS: 7715 7716 -7717 -216 -7718 0 7715 7716 -7717 -216 7719 0 7715 7716 -7717 -216 -7720 0 c 2+1 --> break c (-b^{4, 54}_2 ∧ b^{4, 54}_1 ∧ -b^{4, 54}_0 ∧ p_216) -> break c in CNF: c b^{4, 54}_2 ∨ -b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ -p_216 ∨ break c in DIMACS: 7715 -7716 7717 -216 1162 0 c 2-1 --> 1 c (-b^{4, 54}_2 ∧ b^{4, 54}_1 ∧ -b^{4, 54}_0 ∧ -p_216) -> (-b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ b^{4, 55}_0) c in CNF: c b^{4, 54}_2 ∨ -b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ p_216 ∨ -b^{4, 55}_2 c b^{4, 54}_2 ∨ -b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ p_216 ∨ -b^{4, 55}_1 c b^{4, 54}_2 ∨ -b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ p_216 ∨ b^{4, 55}_0 c in DIMACS: 7715 -7716 7717 216 -7718 0 7715 -7716 7717 216 -7719 0 7715 -7716 7717 216 7720 0 c 1-1 --> 0 c (-b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ b^{4, 54}_0 ∧ -p_216) -> (-b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ -b^{4, 55}_0) c in CNF: c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ p_216 ∨ -b^{4, 55}_2 c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ p_216 ∨ -b^{4, 55}_1 c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ p_216 ∨ -b^{4, 55}_0 c in DIMACS: 7715 7716 -7717 216 -7718 0 7715 7716 -7717 216 -7719 0 7715 7716 -7717 216 -7720 0 c 0-1 --> -1 c (-b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ -b^{4, 54}_0 ∧ -p_216) -> ( b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ b^{4, 55}_0) c in CNF: c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ p_216 ∨ b^{4, 55}_2 c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ p_216 ∨ -b^{4, 55}_1 c b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ p_216 ∨ b^{4, 55}_0 c in DIMACS: 7715 7716 7717 216 7718 0 7715 7716 7717 216 -7719 0 7715 7716 7717 216 7720 0 c -1-1 --> -2 c ( b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ b^{4, 54}_0 ∧ -p_216) -> ( b^{4, 55}_2 ∧ b^{4, 55}_1 ∧ -b^{4, 55}_0) c in CNF: c -b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ p_216 ∨ b^{4, 55}_2 c -b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ p_216 ∨ b^{4, 55}_1 c -b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ p_216 ∨ -b^{4, 55}_0 c in DIMACS: -7715 7716 -7717 216 7718 0 -7715 7716 -7717 216 7719 0 -7715 7716 -7717 216 -7720 0 c -2-1 --> break c ( b^{4, 54}_2 ∧ b^{4, 54}_1 ∧ -b^{4, 54}_0 ∧ -p_216) -> break c in CNF: c -b^{4, 54}_2 ∨ -b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ p_216 ∨ break c in DIMACS: -7715 -7716 7717 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 54}_2 ∧ -b^{4, 54}_1 ∧ -b^{4, 54}_0 ∧ true) c in CNF: c -b^{4, 54}_2 ∨ b^{4, 54}_1 ∨ b^{4, 54}_0 ∨ false c in DIMACS: -7715 7716 7717 0 c 3 does not represent an automaton state. c -(-b^{4, 54}_2 ∧ b^{4, 54}_1 ∧ b^{4, 54}_0 ∧ true) c in CNF: c b^{4, 54}_2 ∨ -b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ false c in DIMACS: 7715 -7716 -7717 0 c -3 does not represent an automaton state. c -( b^{4, 54}_2 ∧ b^{4, 54}_1 ∧ b^{4, 54}_0 ∧ true) c in CNF: c -b^{4, 54}_2 ∨ -b^{4, 54}_1 ∨ -b^{4, 54}_0 ∨ false c in DIMACS: -7715 -7716 -7717 0 c i = 55 c -2+1 --> -1 c ( b^{4, 55}_2 ∧ b^{4, 55}_1 ∧ -b^{4, 55}_0 ∧ p_220) -> ( b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ b^{4, 56}_0) c in CNF: c -b^{4, 55}_2 ∨ -b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ -p_220 ∨ b^{4, 56}_2 c -b^{4, 55}_2 ∨ -b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ -p_220 ∨ -b^{4, 56}_1 c -b^{4, 55}_2 ∨ -b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ -p_220 ∨ b^{4, 56}_0 c in DIMACS: -7718 -7719 7720 -220 7721 0 -7718 -7719 7720 -220 -7722 0 -7718 -7719 7720 -220 7723 0 c -1+1 --> 0 c ( b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ b^{4, 55}_0 ∧ p_220) -> (-b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ -b^{4, 56}_0) c in CNF: c -b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ -p_220 ∨ -b^{4, 56}_2 c -b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ -p_220 ∨ -b^{4, 56}_1 c -b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ -p_220 ∨ -b^{4, 56}_0 c in DIMACS: -7718 7719 -7720 -220 -7721 0 -7718 7719 -7720 -220 -7722 0 -7718 7719 -7720 -220 -7723 0 c 0+1 --> 1 c (-b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ -b^{4, 55}_0 ∧ p_220) -> (-b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ b^{4, 56}_0) c in CNF: c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ -p_220 ∨ -b^{4, 56}_2 c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ -p_220 ∨ -b^{4, 56}_1 c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ -p_220 ∨ b^{4, 56}_0 c in DIMACS: 7718 7719 7720 -220 -7721 0 7718 7719 7720 -220 -7722 0 7718 7719 7720 -220 7723 0 c 1+1 --> 2 c (-b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ b^{4, 55}_0 ∧ p_220) -> (-b^{4, 56}_2 ∧ b^{4, 56}_1 ∧ -b^{4, 56}_0) c in CNF: c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ -p_220 ∨ -b^{4, 56}_2 c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ -p_220 ∨ b^{4, 56}_1 c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ -p_220 ∨ -b^{4, 56}_0 c in DIMACS: 7718 7719 -7720 -220 -7721 0 7718 7719 -7720 -220 7722 0 7718 7719 -7720 -220 -7723 0 c 2+1 --> break c (-b^{4, 55}_2 ∧ b^{4, 55}_1 ∧ -b^{4, 55}_0 ∧ p_220) -> break c in CNF: c b^{4, 55}_2 ∨ -b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ -p_220 ∨ break c in DIMACS: 7718 -7719 7720 -220 1162 0 c 2-1 --> 1 c (-b^{4, 55}_2 ∧ b^{4, 55}_1 ∧ -b^{4, 55}_0 ∧ -p_220) -> (-b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ b^{4, 56}_0) c in CNF: c b^{4, 55}_2 ∨ -b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ p_220 ∨ -b^{4, 56}_2 c b^{4, 55}_2 ∨ -b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ p_220 ∨ -b^{4, 56}_1 c b^{4, 55}_2 ∨ -b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ p_220 ∨ b^{4, 56}_0 c in DIMACS: 7718 -7719 7720 220 -7721 0 7718 -7719 7720 220 -7722 0 7718 -7719 7720 220 7723 0 c 1-1 --> 0 c (-b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ b^{4, 55}_0 ∧ -p_220) -> (-b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ -b^{4, 56}_0) c in CNF: c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ p_220 ∨ -b^{4, 56}_2 c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ p_220 ∨ -b^{4, 56}_1 c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ p_220 ∨ -b^{4, 56}_0 c in DIMACS: 7718 7719 -7720 220 -7721 0 7718 7719 -7720 220 -7722 0 7718 7719 -7720 220 -7723 0 c 0-1 --> -1 c (-b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ -b^{4, 55}_0 ∧ -p_220) -> ( b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ b^{4, 56}_0) c in CNF: c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ p_220 ∨ b^{4, 56}_2 c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ p_220 ∨ -b^{4, 56}_1 c b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ p_220 ∨ b^{4, 56}_0 c in DIMACS: 7718 7719 7720 220 7721 0 7718 7719 7720 220 -7722 0 7718 7719 7720 220 7723 0 c -1-1 --> -2 c ( b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ b^{4, 55}_0 ∧ -p_220) -> ( b^{4, 56}_2 ∧ b^{4, 56}_1 ∧ -b^{4, 56}_0) c in CNF: c -b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ p_220 ∨ b^{4, 56}_2 c -b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ p_220 ∨ b^{4, 56}_1 c -b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ p_220 ∨ -b^{4, 56}_0 c in DIMACS: -7718 7719 -7720 220 7721 0 -7718 7719 -7720 220 7722 0 -7718 7719 -7720 220 -7723 0 c -2-1 --> break c ( b^{4, 55}_2 ∧ b^{4, 55}_1 ∧ -b^{4, 55}_0 ∧ -p_220) -> break c in CNF: c -b^{4, 55}_2 ∨ -b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ p_220 ∨ break c in DIMACS: -7718 -7719 7720 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 55}_2 ∧ -b^{4, 55}_1 ∧ -b^{4, 55}_0 ∧ true) c in CNF: c -b^{4, 55}_2 ∨ b^{4, 55}_1 ∨ b^{4, 55}_0 ∨ false c in DIMACS: -7718 7719 7720 0 c 3 does not represent an automaton state. c -(-b^{4, 55}_2 ∧ b^{4, 55}_1 ∧ b^{4, 55}_0 ∧ true) c in CNF: c b^{4, 55}_2 ∨ -b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ false c in DIMACS: 7718 -7719 -7720 0 c -3 does not represent an automaton state. c -( b^{4, 55}_2 ∧ b^{4, 55}_1 ∧ b^{4, 55}_0 ∧ true) c in CNF: c -b^{4, 55}_2 ∨ -b^{4, 55}_1 ∨ -b^{4, 55}_0 ∨ false c in DIMACS: -7718 -7719 -7720 0 c i = 56 c -2+1 --> -1 c ( b^{4, 56}_2 ∧ b^{4, 56}_1 ∧ -b^{4, 56}_0 ∧ p_224) -> ( b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ b^{4, 57}_0) c in CNF: c -b^{4, 56}_2 ∨ -b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ -p_224 ∨ b^{4, 57}_2 c -b^{4, 56}_2 ∨ -b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ -p_224 ∨ -b^{4, 57}_1 c -b^{4, 56}_2 ∨ -b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ -p_224 ∨ b^{4, 57}_0 c in DIMACS: -7721 -7722 7723 -224 7724 0 -7721 -7722 7723 -224 -7725 0 -7721 -7722 7723 -224 7726 0 c -1+1 --> 0 c ( b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ b^{4, 56}_0 ∧ p_224) -> (-b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ -b^{4, 57}_0) c in CNF: c -b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ -p_224 ∨ -b^{4, 57}_2 c -b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ -p_224 ∨ -b^{4, 57}_1 c -b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ -p_224 ∨ -b^{4, 57}_0 c in DIMACS: -7721 7722 -7723 -224 -7724 0 -7721 7722 -7723 -224 -7725 0 -7721 7722 -7723 -224 -7726 0 c 0+1 --> 1 c (-b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ -b^{4, 56}_0 ∧ p_224) -> (-b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ b^{4, 57}_0) c in CNF: c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ -p_224 ∨ -b^{4, 57}_2 c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ -p_224 ∨ -b^{4, 57}_1 c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ -p_224 ∨ b^{4, 57}_0 c in DIMACS: 7721 7722 7723 -224 -7724 0 7721 7722 7723 -224 -7725 0 7721 7722 7723 -224 7726 0 c 1+1 --> 2 c (-b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ b^{4, 56}_0 ∧ p_224) -> (-b^{4, 57}_2 ∧ b^{4, 57}_1 ∧ -b^{4, 57}_0) c in CNF: c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ -p_224 ∨ -b^{4, 57}_2 c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ -p_224 ∨ b^{4, 57}_1 c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ -p_224 ∨ -b^{4, 57}_0 c in DIMACS: 7721 7722 -7723 -224 -7724 0 7721 7722 -7723 -224 7725 0 7721 7722 -7723 -224 -7726 0 c 2+1 --> break c (-b^{4, 56}_2 ∧ b^{4, 56}_1 ∧ -b^{4, 56}_0 ∧ p_224) -> break c in CNF: c b^{4, 56}_2 ∨ -b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ -p_224 ∨ break c in DIMACS: 7721 -7722 7723 -224 1162 0 c 2-1 --> 1 c (-b^{4, 56}_2 ∧ b^{4, 56}_1 ∧ -b^{4, 56}_0 ∧ -p_224) -> (-b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ b^{4, 57}_0) c in CNF: c b^{4, 56}_2 ∨ -b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ p_224 ∨ -b^{4, 57}_2 c b^{4, 56}_2 ∨ -b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ p_224 ∨ -b^{4, 57}_1 c b^{4, 56}_2 ∨ -b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ p_224 ∨ b^{4, 57}_0 c in DIMACS: 7721 -7722 7723 224 -7724 0 7721 -7722 7723 224 -7725 0 7721 -7722 7723 224 7726 0 c 1-1 --> 0 c (-b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ b^{4, 56}_0 ∧ -p_224) -> (-b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ -b^{4, 57}_0) c in CNF: c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ p_224 ∨ -b^{4, 57}_2 c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ p_224 ∨ -b^{4, 57}_1 c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ p_224 ∨ -b^{4, 57}_0 c in DIMACS: 7721 7722 -7723 224 -7724 0 7721 7722 -7723 224 -7725 0 7721 7722 -7723 224 -7726 0 c 0-1 --> -1 c (-b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ -b^{4, 56}_0 ∧ -p_224) -> ( b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ b^{4, 57}_0) c in CNF: c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ p_224 ∨ b^{4, 57}_2 c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ p_224 ∨ -b^{4, 57}_1 c b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ p_224 ∨ b^{4, 57}_0 c in DIMACS: 7721 7722 7723 224 7724 0 7721 7722 7723 224 -7725 0 7721 7722 7723 224 7726 0 c -1-1 --> -2 c ( b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ b^{4, 56}_0 ∧ -p_224) -> ( b^{4, 57}_2 ∧ b^{4, 57}_1 ∧ -b^{4, 57}_0) c in CNF: c -b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ p_224 ∨ b^{4, 57}_2 c -b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ p_224 ∨ b^{4, 57}_1 c -b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ p_224 ∨ -b^{4, 57}_0 c in DIMACS: -7721 7722 -7723 224 7724 0 -7721 7722 -7723 224 7725 0 -7721 7722 -7723 224 -7726 0 c -2-1 --> break c ( b^{4, 56}_2 ∧ b^{4, 56}_1 ∧ -b^{4, 56}_0 ∧ -p_224) -> break c in CNF: c -b^{4, 56}_2 ∨ -b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ p_224 ∨ break c in DIMACS: -7721 -7722 7723 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 56}_2 ∧ -b^{4, 56}_1 ∧ -b^{4, 56}_0 ∧ true) c in CNF: c -b^{4, 56}_2 ∨ b^{4, 56}_1 ∨ b^{4, 56}_0 ∨ false c in DIMACS: -7721 7722 7723 0 c 3 does not represent an automaton state. c -(-b^{4, 56}_2 ∧ b^{4, 56}_1 ∧ b^{4, 56}_0 ∧ true) c in CNF: c b^{4, 56}_2 ∨ -b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ false c in DIMACS: 7721 -7722 -7723 0 c -3 does not represent an automaton state. c -( b^{4, 56}_2 ∧ b^{4, 56}_1 ∧ b^{4, 56}_0 ∧ true) c in CNF: c -b^{4, 56}_2 ∨ -b^{4, 56}_1 ∨ -b^{4, 56}_0 ∨ false c in DIMACS: -7721 -7722 -7723 0 c i = 57 c -2+1 --> -1 c ( b^{4, 57}_2 ∧ b^{4, 57}_1 ∧ -b^{4, 57}_0 ∧ p_228) -> ( b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ b^{4, 58}_0) c in CNF: c -b^{4, 57}_2 ∨ -b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ -p_228 ∨ b^{4, 58}_2 c -b^{4, 57}_2 ∨ -b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ -p_228 ∨ -b^{4, 58}_1 c -b^{4, 57}_2 ∨ -b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ -p_228 ∨ b^{4, 58}_0 c in DIMACS: -7724 -7725 7726 -228 7727 0 -7724 -7725 7726 -228 -7728 0 -7724 -7725 7726 -228 7729 0 c -1+1 --> 0 c ( b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ b^{4, 57}_0 ∧ p_228) -> (-b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ -b^{4, 58}_0) c in CNF: c -b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ -p_228 ∨ -b^{4, 58}_2 c -b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ -p_228 ∨ -b^{4, 58}_1 c -b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ -p_228 ∨ -b^{4, 58}_0 c in DIMACS: -7724 7725 -7726 -228 -7727 0 -7724 7725 -7726 -228 -7728 0 -7724 7725 -7726 -228 -7729 0 c 0+1 --> 1 c (-b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ -b^{4, 57}_0 ∧ p_228) -> (-b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ b^{4, 58}_0) c in CNF: c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ -p_228 ∨ -b^{4, 58}_2 c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ -p_228 ∨ -b^{4, 58}_1 c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ -p_228 ∨ b^{4, 58}_0 c in DIMACS: 7724 7725 7726 -228 -7727 0 7724 7725 7726 -228 -7728 0 7724 7725 7726 -228 7729 0 c 1+1 --> 2 c (-b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ b^{4, 57}_0 ∧ p_228) -> (-b^{4, 58}_2 ∧ b^{4, 58}_1 ∧ -b^{4, 58}_0) c in CNF: c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ -p_228 ∨ -b^{4, 58}_2 c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ -p_228 ∨ b^{4, 58}_1 c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ -p_228 ∨ -b^{4, 58}_0 c in DIMACS: 7724 7725 -7726 -228 -7727 0 7724 7725 -7726 -228 7728 0 7724 7725 -7726 -228 -7729 0 c 2+1 --> break c (-b^{4, 57}_2 ∧ b^{4, 57}_1 ∧ -b^{4, 57}_0 ∧ p_228) -> break c in CNF: c b^{4, 57}_2 ∨ -b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ -p_228 ∨ break c in DIMACS: 7724 -7725 7726 -228 1162 0 c 2-1 --> 1 c (-b^{4, 57}_2 ∧ b^{4, 57}_1 ∧ -b^{4, 57}_0 ∧ -p_228) -> (-b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ b^{4, 58}_0) c in CNF: c b^{4, 57}_2 ∨ -b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ p_228 ∨ -b^{4, 58}_2 c b^{4, 57}_2 ∨ -b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ p_228 ∨ -b^{4, 58}_1 c b^{4, 57}_2 ∨ -b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ p_228 ∨ b^{4, 58}_0 c in DIMACS: 7724 -7725 7726 228 -7727 0 7724 -7725 7726 228 -7728 0 7724 -7725 7726 228 7729 0 c 1-1 --> 0 c (-b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ b^{4, 57}_0 ∧ -p_228) -> (-b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ -b^{4, 58}_0) c in CNF: c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ p_228 ∨ -b^{4, 58}_2 c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ p_228 ∨ -b^{4, 58}_1 c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ p_228 ∨ -b^{4, 58}_0 c in DIMACS: 7724 7725 -7726 228 -7727 0 7724 7725 -7726 228 -7728 0 7724 7725 -7726 228 -7729 0 c 0-1 --> -1 c (-b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ -b^{4, 57}_0 ∧ -p_228) -> ( b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ b^{4, 58}_0) c in CNF: c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ p_228 ∨ b^{4, 58}_2 c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ p_228 ∨ -b^{4, 58}_1 c b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ p_228 ∨ b^{4, 58}_0 c in DIMACS: 7724 7725 7726 228 7727 0 7724 7725 7726 228 -7728 0 7724 7725 7726 228 7729 0 c -1-1 --> -2 c ( b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ b^{4, 57}_0 ∧ -p_228) -> ( b^{4, 58}_2 ∧ b^{4, 58}_1 ∧ -b^{4, 58}_0) c in CNF: c -b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ p_228 ∨ b^{4, 58}_2 c -b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ p_228 ∨ b^{4, 58}_1 c -b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ p_228 ∨ -b^{4, 58}_0 c in DIMACS: -7724 7725 -7726 228 7727 0 -7724 7725 -7726 228 7728 0 -7724 7725 -7726 228 -7729 0 c -2-1 --> break c ( b^{4, 57}_2 ∧ b^{4, 57}_1 ∧ -b^{4, 57}_0 ∧ -p_228) -> break c in CNF: c -b^{4, 57}_2 ∨ -b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ p_228 ∨ break c in DIMACS: -7724 -7725 7726 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 57}_2 ∧ -b^{4, 57}_1 ∧ -b^{4, 57}_0 ∧ true) c in CNF: c -b^{4, 57}_2 ∨ b^{4, 57}_1 ∨ b^{4, 57}_0 ∨ false c in DIMACS: -7724 7725 7726 0 c 3 does not represent an automaton state. c -(-b^{4, 57}_2 ∧ b^{4, 57}_1 ∧ b^{4, 57}_0 ∧ true) c in CNF: c b^{4, 57}_2 ∨ -b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ false c in DIMACS: 7724 -7725 -7726 0 c -3 does not represent an automaton state. c -( b^{4, 57}_2 ∧ b^{4, 57}_1 ∧ b^{4, 57}_0 ∧ true) c in CNF: c -b^{4, 57}_2 ∨ -b^{4, 57}_1 ∨ -b^{4, 57}_0 ∨ false c in DIMACS: -7724 -7725 -7726 0 c i = 58 c -2+1 --> -1 c ( b^{4, 58}_2 ∧ b^{4, 58}_1 ∧ -b^{4, 58}_0 ∧ p_232) -> ( b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ b^{4, 59}_0) c in CNF: c -b^{4, 58}_2 ∨ -b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ -p_232 ∨ b^{4, 59}_2 c -b^{4, 58}_2 ∨ -b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ -p_232 ∨ -b^{4, 59}_1 c -b^{4, 58}_2 ∨ -b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ -p_232 ∨ b^{4, 59}_0 c in DIMACS: -7727 -7728 7729 -232 7730 0 -7727 -7728 7729 -232 -7731 0 -7727 -7728 7729 -232 7732 0 c -1+1 --> 0 c ( b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ b^{4, 58}_0 ∧ p_232) -> (-b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ -b^{4, 59}_0) c in CNF: c -b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ -p_232 ∨ -b^{4, 59}_2 c -b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ -p_232 ∨ -b^{4, 59}_1 c -b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ -p_232 ∨ -b^{4, 59}_0 c in DIMACS: -7727 7728 -7729 -232 -7730 0 -7727 7728 -7729 -232 -7731 0 -7727 7728 -7729 -232 -7732 0 c 0+1 --> 1 c (-b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ -b^{4, 58}_0 ∧ p_232) -> (-b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ b^{4, 59}_0) c in CNF: c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ -p_232 ∨ -b^{4, 59}_2 c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ -p_232 ∨ -b^{4, 59}_1 c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ -p_232 ∨ b^{4, 59}_0 c in DIMACS: 7727 7728 7729 -232 -7730 0 7727 7728 7729 -232 -7731 0 7727 7728 7729 -232 7732 0 c 1+1 --> 2 c (-b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ b^{4, 58}_0 ∧ p_232) -> (-b^{4, 59}_2 ∧ b^{4, 59}_1 ∧ -b^{4, 59}_0) c in CNF: c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ -p_232 ∨ -b^{4, 59}_2 c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ -p_232 ∨ b^{4, 59}_1 c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ -p_232 ∨ -b^{4, 59}_0 c in DIMACS: 7727 7728 -7729 -232 -7730 0 7727 7728 -7729 -232 7731 0 7727 7728 -7729 -232 -7732 0 c 2+1 --> break c (-b^{4, 58}_2 ∧ b^{4, 58}_1 ∧ -b^{4, 58}_0 ∧ p_232) -> break c in CNF: c b^{4, 58}_2 ∨ -b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ -p_232 ∨ break c in DIMACS: 7727 -7728 7729 -232 1162 0 c 2-1 --> 1 c (-b^{4, 58}_2 ∧ b^{4, 58}_1 ∧ -b^{4, 58}_0 ∧ -p_232) -> (-b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ b^{4, 59}_0) c in CNF: c b^{4, 58}_2 ∨ -b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ p_232 ∨ -b^{4, 59}_2 c b^{4, 58}_2 ∨ -b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ p_232 ∨ -b^{4, 59}_1 c b^{4, 58}_2 ∨ -b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ p_232 ∨ b^{4, 59}_0 c in DIMACS: 7727 -7728 7729 232 -7730 0 7727 -7728 7729 232 -7731 0 7727 -7728 7729 232 7732 0 c 1-1 --> 0 c (-b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ b^{4, 58}_0 ∧ -p_232) -> (-b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ -b^{4, 59}_0) c in CNF: c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ p_232 ∨ -b^{4, 59}_2 c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ p_232 ∨ -b^{4, 59}_1 c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ p_232 ∨ -b^{4, 59}_0 c in DIMACS: 7727 7728 -7729 232 -7730 0 7727 7728 -7729 232 -7731 0 7727 7728 -7729 232 -7732 0 c 0-1 --> -1 c (-b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ -b^{4, 58}_0 ∧ -p_232) -> ( b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ b^{4, 59}_0) c in CNF: c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ p_232 ∨ b^{4, 59}_2 c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ p_232 ∨ -b^{4, 59}_1 c b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ p_232 ∨ b^{4, 59}_0 c in DIMACS: 7727 7728 7729 232 7730 0 7727 7728 7729 232 -7731 0 7727 7728 7729 232 7732 0 c -1-1 --> -2 c ( b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ b^{4, 58}_0 ∧ -p_232) -> ( b^{4, 59}_2 ∧ b^{4, 59}_1 ∧ -b^{4, 59}_0) c in CNF: c -b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ p_232 ∨ b^{4, 59}_2 c -b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ p_232 ∨ b^{4, 59}_1 c -b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ p_232 ∨ -b^{4, 59}_0 c in DIMACS: -7727 7728 -7729 232 7730 0 -7727 7728 -7729 232 7731 0 -7727 7728 -7729 232 -7732 0 c -2-1 --> break c ( b^{4, 58}_2 ∧ b^{4, 58}_1 ∧ -b^{4, 58}_0 ∧ -p_232) -> break c in CNF: c -b^{4, 58}_2 ∨ -b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ p_232 ∨ break c in DIMACS: -7727 -7728 7729 232 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 58}_2 ∧ -b^{4, 58}_1 ∧ -b^{4, 58}_0 ∧ true) c in CNF: c -b^{4, 58}_2 ∨ b^{4, 58}_1 ∨ b^{4, 58}_0 ∨ false c in DIMACS: -7727 7728 7729 0 c 3 does not represent an automaton state. c -(-b^{4, 58}_2 ∧ b^{4, 58}_1 ∧ b^{4, 58}_0 ∧ true) c in CNF: c b^{4, 58}_2 ∨ -b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ false c in DIMACS: 7727 -7728 -7729 0 c -3 does not represent an automaton state. c -( b^{4, 58}_2 ∧ b^{4, 58}_1 ∧ b^{4, 58}_0 ∧ true) c in CNF: c -b^{4, 58}_2 ∨ -b^{4, 58}_1 ∨ -b^{4, 58}_0 ∨ false c in DIMACS: -7727 -7728 -7729 0 c i = 59 c -2+1 --> -1 c ( b^{4, 59}_2 ∧ b^{4, 59}_1 ∧ -b^{4, 59}_0 ∧ p_236) -> ( b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ b^{4, 60}_0) c in CNF: c -b^{4, 59}_2 ∨ -b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ -p_236 ∨ b^{4, 60}_2 c -b^{4, 59}_2 ∨ -b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ -p_236 ∨ -b^{4, 60}_1 c -b^{4, 59}_2 ∨ -b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ -p_236 ∨ b^{4, 60}_0 c in DIMACS: -7730 -7731 7732 -236 7733 0 -7730 -7731 7732 -236 -7734 0 -7730 -7731 7732 -236 7735 0 c -1+1 --> 0 c ( b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ b^{4, 59}_0 ∧ p_236) -> (-b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ -b^{4, 60}_0) c in CNF: c -b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ -p_236 ∨ -b^{4, 60}_2 c -b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ -p_236 ∨ -b^{4, 60}_1 c -b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ -p_236 ∨ -b^{4, 60}_0 c in DIMACS: -7730 7731 -7732 -236 -7733 0 -7730 7731 -7732 -236 -7734 0 -7730 7731 -7732 -236 -7735 0 c 0+1 --> 1 c (-b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ -b^{4, 59}_0 ∧ p_236) -> (-b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ b^{4, 60}_0) c in CNF: c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ -p_236 ∨ -b^{4, 60}_2 c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ -p_236 ∨ -b^{4, 60}_1 c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ -p_236 ∨ b^{4, 60}_0 c in DIMACS: 7730 7731 7732 -236 -7733 0 7730 7731 7732 -236 -7734 0 7730 7731 7732 -236 7735 0 c 1+1 --> 2 c (-b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ b^{4, 59}_0 ∧ p_236) -> (-b^{4, 60}_2 ∧ b^{4, 60}_1 ∧ -b^{4, 60}_0) c in CNF: c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ -p_236 ∨ -b^{4, 60}_2 c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ -p_236 ∨ b^{4, 60}_1 c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ -p_236 ∨ -b^{4, 60}_0 c in DIMACS: 7730 7731 -7732 -236 -7733 0 7730 7731 -7732 -236 7734 0 7730 7731 -7732 -236 -7735 0 c 2+1 --> break c (-b^{4, 59}_2 ∧ b^{4, 59}_1 ∧ -b^{4, 59}_0 ∧ p_236) -> break c in CNF: c b^{4, 59}_2 ∨ -b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ -p_236 ∨ break c in DIMACS: 7730 -7731 7732 -236 1162 0 c 2-1 --> 1 c (-b^{4, 59}_2 ∧ b^{4, 59}_1 ∧ -b^{4, 59}_0 ∧ -p_236) -> (-b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ b^{4, 60}_0) c in CNF: c b^{4, 59}_2 ∨ -b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ p_236 ∨ -b^{4, 60}_2 c b^{4, 59}_2 ∨ -b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ p_236 ∨ -b^{4, 60}_1 c b^{4, 59}_2 ∨ -b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ p_236 ∨ b^{4, 60}_0 c in DIMACS: 7730 -7731 7732 236 -7733 0 7730 -7731 7732 236 -7734 0 7730 -7731 7732 236 7735 0 c 1-1 --> 0 c (-b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ b^{4, 59}_0 ∧ -p_236) -> (-b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ -b^{4, 60}_0) c in CNF: c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ p_236 ∨ -b^{4, 60}_2 c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ p_236 ∨ -b^{4, 60}_1 c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ p_236 ∨ -b^{4, 60}_0 c in DIMACS: 7730 7731 -7732 236 -7733 0 7730 7731 -7732 236 -7734 0 7730 7731 -7732 236 -7735 0 c 0-1 --> -1 c (-b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ -b^{4, 59}_0 ∧ -p_236) -> ( b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ b^{4, 60}_0) c in CNF: c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ p_236 ∨ b^{4, 60}_2 c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ p_236 ∨ -b^{4, 60}_1 c b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ p_236 ∨ b^{4, 60}_0 c in DIMACS: 7730 7731 7732 236 7733 0 7730 7731 7732 236 -7734 0 7730 7731 7732 236 7735 0 c -1-1 --> -2 c ( b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ b^{4, 59}_0 ∧ -p_236) -> ( b^{4, 60}_2 ∧ b^{4, 60}_1 ∧ -b^{4, 60}_0) c in CNF: c -b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ p_236 ∨ b^{4, 60}_2 c -b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ p_236 ∨ b^{4, 60}_1 c -b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ p_236 ∨ -b^{4, 60}_0 c in DIMACS: -7730 7731 -7732 236 7733 0 -7730 7731 -7732 236 7734 0 -7730 7731 -7732 236 -7735 0 c -2-1 --> break c ( b^{4, 59}_2 ∧ b^{4, 59}_1 ∧ -b^{4, 59}_0 ∧ -p_236) -> break c in CNF: c -b^{4, 59}_2 ∨ -b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ p_236 ∨ break c in DIMACS: -7730 -7731 7732 236 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 59}_2 ∧ -b^{4, 59}_1 ∧ -b^{4, 59}_0 ∧ true) c in CNF: c -b^{4, 59}_2 ∨ b^{4, 59}_1 ∨ b^{4, 59}_0 ∨ false c in DIMACS: -7730 7731 7732 0 c 3 does not represent an automaton state. c -(-b^{4, 59}_2 ∧ b^{4, 59}_1 ∧ b^{4, 59}_0 ∧ true) c in CNF: c b^{4, 59}_2 ∨ -b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ false c in DIMACS: 7730 -7731 -7732 0 c -3 does not represent an automaton state. c -( b^{4, 59}_2 ∧ b^{4, 59}_1 ∧ b^{4, 59}_0 ∧ true) c in CNF: c -b^{4, 59}_2 ∨ -b^{4, 59}_1 ∨ -b^{4, 59}_0 ∨ false c in DIMACS: -7730 -7731 -7732 0 c i = 60 c -2+1 --> -1 c ( b^{4, 60}_2 ∧ b^{4, 60}_1 ∧ -b^{4, 60}_0 ∧ p_240) -> ( b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ b^{4, 61}_0) c in CNF: c -b^{4, 60}_2 ∨ -b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ -p_240 ∨ b^{4, 61}_2 c -b^{4, 60}_2 ∨ -b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ -p_240 ∨ -b^{4, 61}_1 c -b^{4, 60}_2 ∨ -b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ -p_240 ∨ b^{4, 61}_0 c in DIMACS: -7733 -7734 7735 -240 7736 0 -7733 -7734 7735 -240 -7737 0 -7733 -7734 7735 -240 7738 0 c -1+1 --> 0 c ( b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ b^{4, 60}_0 ∧ p_240) -> (-b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ -b^{4, 61}_0) c in CNF: c -b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ -p_240 ∨ -b^{4, 61}_2 c -b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ -p_240 ∨ -b^{4, 61}_1 c -b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ -p_240 ∨ -b^{4, 61}_0 c in DIMACS: -7733 7734 -7735 -240 -7736 0 -7733 7734 -7735 -240 -7737 0 -7733 7734 -7735 -240 -7738 0 c 0+1 --> 1 c (-b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ -b^{4, 60}_0 ∧ p_240) -> (-b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ b^{4, 61}_0) c in CNF: c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ -p_240 ∨ -b^{4, 61}_2 c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ -p_240 ∨ -b^{4, 61}_1 c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ -p_240 ∨ b^{4, 61}_0 c in DIMACS: 7733 7734 7735 -240 -7736 0 7733 7734 7735 -240 -7737 0 7733 7734 7735 -240 7738 0 c 1+1 --> 2 c (-b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ b^{4, 60}_0 ∧ p_240) -> (-b^{4, 61}_2 ∧ b^{4, 61}_1 ∧ -b^{4, 61}_0) c in CNF: c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ -p_240 ∨ -b^{4, 61}_2 c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ -p_240 ∨ b^{4, 61}_1 c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ -p_240 ∨ -b^{4, 61}_0 c in DIMACS: 7733 7734 -7735 -240 -7736 0 7733 7734 -7735 -240 7737 0 7733 7734 -7735 -240 -7738 0 c 2+1 --> break c (-b^{4, 60}_2 ∧ b^{4, 60}_1 ∧ -b^{4, 60}_0 ∧ p_240) -> break c in CNF: c b^{4, 60}_2 ∨ -b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ -p_240 ∨ break c in DIMACS: 7733 -7734 7735 -240 1162 0 c 2-1 --> 1 c (-b^{4, 60}_2 ∧ b^{4, 60}_1 ∧ -b^{4, 60}_0 ∧ -p_240) -> (-b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ b^{4, 61}_0) c in CNF: c b^{4, 60}_2 ∨ -b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ p_240 ∨ -b^{4, 61}_2 c b^{4, 60}_2 ∨ -b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ p_240 ∨ -b^{4, 61}_1 c b^{4, 60}_2 ∨ -b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ p_240 ∨ b^{4, 61}_0 c in DIMACS: 7733 -7734 7735 240 -7736 0 7733 -7734 7735 240 -7737 0 7733 -7734 7735 240 7738 0 c 1-1 --> 0 c (-b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ b^{4, 60}_0 ∧ -p_240) -> (-b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ -b^{4, 61}_0) c in CNF: c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ p_240 ∨ -b^{4, 61}_2 c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ p_240 ∨ -b^{4, 61}_1 c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ p_240 ∨ -b^{4, 61}_0 c in DIMACS: 7733 7734 -7735 240 -7736 0 7733 7734 -7735 240 -7737 0 7733 7734 -7735 240 -7738 0 c 0-1 --> -1 c (-b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ -b^{4, 60}_0 ∧ -p_240) -> ( b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ b^{4, 61}_0) c in CNF: c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ p_240 ∨ b^{4, 61}_2 c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ p_240 ∨ -b^{4, 61}_1 c b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ p_240 ∨ b^{4, 61}_0 c in DIMACS: 7733 7734 7735 240 7736 0 7733 7734 7735 240 -7737 0 7733 7734 7735 240 7738 0 c -1-1 --> -2 c ( b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ b^{4, 60}_0 ∧ -p_240) -> ( b^{4, 61}_2 ∧ b^{4, 61}_1 ∧ -b^{4, 61}_0) c in CNF: c -b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ p_240 ∨ b^{4, 61}_2 c -b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ p_240 ∨ b^{4, 61}_1 c -b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ p_240 ∨ -b^{4, 61}_0 c in DIMACS: -7733 7734 -7735 240 7736 0 -7733 7734 -7735 240 7737 0 -7733 7734 -7735 240 -7738 0 c -2-1 --> break c ( b^{4, 60}_2 ∧ b^{4, 60}_1 ∧ -b^{4, 60}_0 ∧ -p_240) -> break c in CNF: c -b^{4, 60}_2 ∨ -b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ p_240 ∨ break c in DIMACS: -7733 -7734 7735 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 60}_2 ∧ -b^{4, 60}_1 ∧ -b^{4, 60}_0 ∧ true) c in CNF: c -b^{4, 60}_2 ∨ b^{4, 60}_1 ∨ b^{4, 60}_0 ∨ false c in DIMACS: -7733 7734 7735 0 c 3 does not represent an automaton state. c -(-b^{4, 60}_2 ∧ b^{4, 60}_1 ∧ b^{4, 60}_0 ∧ true) c in CNF: c b^{4, 60}_2 ∨ -b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ false c in DIMACS: 7733 -7734 -7735 0 c -3 does not represent an automaton state. c -( b^{4, 60}_2 ∧ b^{4, 60}_1 ∧ b^{4, 60}_0 ∧ true) c in CNF: c -b^{4, 60}_2 ∨ -b^{4, 60}_1 ∨ -b^{4, 60}_0 ∨ false c in DIMACS: -7733 -7734 -7735 0 c i = 61 c -2+1 --> -1 c ( b^{4, 61}_2 ∧ b^{4, 61}_1 ∧ -b^{4, 61}_0 ∧ p_244) -> ( b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ b^{4, 62}_0) c in CNF: c -b^{4, 61}_2 ∨ -b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ -p_244 ∨ b^{4, 62}_2 c -b^{4, 61}_2 ∨ -b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ -p_244 ∨ -b^{4, 62}_1 c -b^{4, 61}_2 ∨ -b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ -p_244 ∨ b^{4, 62}_0 c in DIMACS: -7736 -7737 7738 -244 7739 0 -7736 -7737 7738 -244 -7740 0 -7736 -7737 7738 -244 7741 0 c -1+1 --> 0 c ( b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ b^{4, 61}_0 ∧ p_244) -> (-b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ -b^{4, 62}_0) c in CNF: c -b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ -p_244 ∨ -b^{4, 62}_2 c -b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ -p_244 ∨ -b^{4, 62}_1 c -b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ -p_244 ∨ -b^{4, 62}_0 c in DIMACS: -7736 7737 -7738 -244 -7739 0 -7736 7737 -7738 -244 -7740 0 -7736 7737 -7738 -244 -7741 0 c 0+1 --> 1 c (-b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ -b^{4, 61}_0 ∧ p_244) -> (-b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ b^{4, 62}_0) c in CNF: c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ -p_244 ∨ -b^{4, 62}_2 c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ -p_244 ∨ -b^{4, 62}_1 c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ -p_244 ∨ b^{4, 62}_0 c in DIMACS: 7736 7737 7738 -244 -7739 0 7736 7737 7738 -244 -7740 0 7736 7737 7738 -244 7741 0 c 1+1 --> 2 c (-b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ b^{4, 61}_0 ∧ p_244) -> (-b^{4, 62}_2 ∧ b^{4, 62}_1 ∧ -b^{4, 62}_0) c in CNF: c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ -p_244 ∨ -b^{4, 62}_2 c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ -p_244 ∨ b^{4, 62}_1 c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ -p_244 ∨ -b^{4, 62}_0 c in DIMACS: 7736 7737 -7738 -244 -7739 0 7736 7737 -7738 -244 7740 0 7736 7737 -7738 -244 -7741 0 c 2+1 --> break c (-b^{4, 61}_2 ∧ b^{4, 61}_1 ∧ -b^{4, 61}_0 ∧ p_244) -> break c in CNF: c b^{4, 61}_2 ∨ -b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ -p_244 ∨ break c in DIMACS: 7736 -7737 7738 -244 1162 0 c 2-1 --> 1 c (-b^{4, 61}_2 ∧ b^{4, 61}_1 ∧ -b^{4, 61}_0 ∧ -p_244) -> (-b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ b^{4, 62}_0) c in CNF: c b^{4, 61}_2 ∨ -b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ p_244 ∨ -b^{4, 62}_2 c b^{4, 61}_2 ∨ -b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ p_244 ∨ -b^{4, 62}_1 c b^{4, 61}_2 ∨ -b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ p_244 ∨ b^{4, 62}_0 c in DIMACS: 7736 -7737 7738 244 -7739 0 7736 -7737 7738 244 -7740 0 7736 -7737 7738 244 7741 0 c 1-1 --> 0 c (-b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ b^{4, 61}_0 ∧ -p_244) -> (-b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ -b^{4, 62}_0) c in CNF: c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ p_244 ∨ -b^{4, 62}_2 c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ p_244 ∨ -b^{4, 62}_1 c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ p_244 ∨ -b^{4, 62}_0 c in DIMACS: 7736 7737 -7738 244 -7739 0 7736 7737 -7738 244 -7740 0 7736 7737 -7738 244 -7741 0 c 0-1 --> -1 c (-b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ -b^{4, 61}_0 ∧ -p_244) -> ( b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ b^{4, 62}_0) c in CNF: c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ p_244 ∨ b^{4, 62}_2 c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ p_244 ∨ -b^{4, 62}_1 c b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ p_244 ∨ b^{4, 62}_0 c in DIMACS: 7736 7737 7738 244 7739 0 7736 7737 7738 244 -7740 0 7736 7737 7738 244 7741 0 c -1-1 --> -2 c ( b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ b^{4, 61}_0 ∧ -p_244) -> ( b^{4, 62}_2 ∧ b^{4, 62}_1 ∧ -b^{4, 62}_0) c in CNF: c -b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ p_244 ∨ b^{4, 62}_2 c -b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ p_244 ∨ b^{4, 62}_1 c -b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ p_244 ∨ -b^{4, 62}_0 c in DIMACS: -7736 7737 -7738 244 7739 0 -7736 7737 -7738 244 7740 0 -7736 7737 -7738 244 -7741 0 c -2-1 --> break c ( b^{4, 61}_2 ∧ b^{4, 61}_1 ∧ -b^{4, 61}_0 ∧ -p_244) -> break c in CNF: c -b^{4, 61}_2 ∨ -b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ p_244 ∨ break c in DIMACS: -7736 -7737 7738 244 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 61}_2 ∧ -b^{4, 61}_1 ∧ -b^{4, 61}_0 ∧ true) c in CNF: c -b^{4, 61}_2 ∨ b^{4, 61}_1 ∨ b^{4, 61}_0 ∨ false c in DIMACS: -7736 7737 7738 0 c 3 does not represent an automaton state. c -(-b^{4, 61}_2 ∧ b^{4, 61}_1 ∧ b^{4, 61}_0 ∧ true) c in CNF: c b^{4, 61}_2 ∨ -b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ false c in DIMACS: 7736 -7737 -7738 0 c -3 does not represent an automaton state. c -( b^{4, 61}_2 ∧ b^{4, 61}_1 ∧ b^{4, 61}_0 ∧ true) c in CNF: c -b^{4, 61}_2 ∨ -b^{4, 61}_1 ∨ -b^{4, 61}_0 ∨ false c in DIMACS: -7736 -7737 -7738 0 c i = 62 c -2+1 --> -1 c ( b^{4, 62}_2 ∧ b^{4, 62}_1 ∧ -b^{4, 62}_0 ∧ p_248) -> ( b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ b^{4, 63}_0) c in CNF: c -b^{4, 62}_2 ∨ -b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ -p_248 ∨ b^{4, 63}_2 c -b^{4, 62}_2 ∨ -b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ -p_248 ∨ -b^{4, 63}_1 c -b^{4, 62}_2 ∨ -b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ -p_248 ∨ b^{4, 63}_0 c in DIMACS: -7739 -7740 7741 -248 7742 0 -7739 -7740 7741 -248 -7743 0 -7739 -7740 7741 -248 7744 0 c -1+1 --> 0 c ( b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ b^{4, 62}_0 ∧ p_248) -> (-b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ -b^{4, 63}_0) c in CNF: c -b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ -p_248 ∨ -b^{4, 63}_2 c -b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ -p_248 ∨ -b^{4, 63}_1 c -b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ -p_248 ∨ -b^{4, 63}_0 c in DIMACS: -7739 7740 -7741 -248 -7742 0 -7739 7740 -7741 -248 -7743 0 -7739 7740 -7741 -248 -7744 0 c 0+1 --> 1 c (-b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ -b^{4, 62}_0 ∧ p_248) -> (-b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ b^{4, 63}_0) c in CNF: c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ -p_248 ∨ -b^{4, 63}_2 c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ -p_248 ∨ -b^{4, 63}_1 c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ -p_248 ∨ b^{4, 63}_0 c in DIMACS: 7739 7740 7741 -248 -7742 0 7739 7740 7741 -248 -7743 0 7739 7740 7741 -248 7744 0 c 1+1 --> 2 c (-b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ b^{4, 62}_0 ∧ p_248) -> (-b^{4, 63}_2 ∧ b^{4, 63}_1 ∧ -b^{4, 63}_0) c in CNF: c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ -p_248 ∨ -b^{4, 63}_2 c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ -p_248 ∨ b^{4, 63}_1 c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ -p_248 ∨ -b^{4, 63}_0 c in DIMACS: 7739 7740 -7741 -248 -7742 0 7739 7740 -7741 -248 7743 0 7739 7740 -7741 -248 -7744 0 c 2+1 --> break c (-b^{4, 62}_2 ∧ b^{4, 62}_1 ∧ -b^{4, 62}_0 ∧ p_248) -> break c in CNF: c b^{4, 62}_2 ∨ -b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ -p_248 ∨ break c in DIMACS: 7739 -7740 7741 -248 1162 0 c 2-1 --> 1 c (-b^{4, 62}_2 ∧ b^{4, 62}_1 ∧ -b^{4, 62}_0 ∧ -p_248) -> (-b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ b^{4, 63}_0) c in CNF: c b^{4, 62}_2 ∨ -b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ p_248 ∨ -b^{4, 63}_2 c b^{4, 62}_2 ∨ -b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ p_248 ∨ -b^{4, 63}_1 c b^{4, 62}_2 ∨ -b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ p_248 ∨ b^{4, 63}_0 c in DIMACS: 7739 -7740 7741 248 -7742 0 7739 -7740 7741 248 -7743 0 7739 -7740 7741 248 7744 0 c 1-1 --> 0 c (-b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ b^{4, 62}_0 ∧ -p_248) -> (-b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ -b^{4, 63}_0) c in CNF: c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ p_248 ∨ -b^{4, 63}_2 c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ p_248 ∨ -b^{4, 63}_1 c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ p_248 ∨ -b^{4, 63}_0 c in DIMACS: 7739 7740 -7741 248 -7742 0 7739 7740 -7741 248 -7743 0 7739 7740 -7741 248 -7744 0 c 0-1 --> -1 c (-b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ -b^{4, 62}_0 ∧ -p_248) -> ( b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ b^{4, 63}_0) c in CNF: c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ p_248 ∨ b^{4, 63}_2 c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ p_248 ∨ -b^{4, 63}_1 c b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ p_248 ∨ b^{4, 63}_0 c in DIMACS: 7739 7740 7741 248 7742 0 7739 7740 7741 248 -7743 0 7739 7740 7741 248 7744 0 c -1-1 --> -2 c ( b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ b^{4, 62}_0 ∧ -p_248) -> ( b^{4, 63}_2 ∧ b^{4, 63}_1 ∧ -b^{4, 63}_0) c in CNF: c -b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ p_248 ∨ b^{4, 63}_2 c -b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ p_248 ∨ b^{4, 63}_1 c -b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ p_248 ∨ -b^{4, 63}_0 c in DIMACS: -7739 7740 -7741 248 7742 0 -7739 7740 -7741 248 7743 0 -7739 7740 -7741 248 -7744 0 c -2-1 --> break c ( b^{4, 62}_2 ∧ b^{4, 62}_1 ∧ -b^{4, 62}_0 ∧ -p_248) -> break c in CNF: c -b^{4, 62}_2 ∨ -b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ p_248 ∨ break c in DIMACS: -7739 -7740 7741 248 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 62}_2 ∧ -b^{4, 62}_1 ∧ -b^{4, 62}_0 ∧ true) c in CNF: c -b^{4, 62}_2 ∨ b^{4, 62}_1 ∨ b^{4, 62}_0 ∨ false c in DIMACS: -7739 7740 7741 0 c 3 does not represent an automaton state. c -(-b^{4, 62}_2 ∧ b^{4, 62}_1 ∧ b^{4, 62}_0 ∧ true) c in CNF: c b^{4, 62}_2 ∨ -b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ false c in DIMACS: 7739 -7740 -7741 0 c -3 does not represent an automaton state. c -( b^{4, 62}_2 ∧ b^{4, 62}_1 ∧ b^{4, 62}_0 ∧ true) c in CNF: c -b^{4, 62}_2 ∨ -b^{4, 62}_1 ∨ -b^{4, 62}_0 ∨ false c in DIMACS: -7739 -7740 -7741 0 c i = 63 c -2+1 --> -1 c ( b^{4, 63}_2 ∧ b^{4, 63}_1 ∧ -b^{4, 63}_0 ∧ p_252) -> ( b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ b^{4, 64}_0) c in CNF: c -b^{4, 63}_2 ∨ -b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ -p_252 ∨ b^{4, 64}_2 c -b^{4, 63}_2 ∨ -b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ -p_252 ∨ -b^{4, 64}_1 c -b^{4, 63}_2 ∨ -b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ -p_252 ∨ b^{4, 64}_0 c in DIMACS: -7742 -7743 7744 -252 7745 0 -7742 -7743 7744 -252 -7746 0 -7742 -7743 7744 -252 7747 0 c -1+1 --> 0 c ( b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ b^{4, 63}_0 ∧ p_252) -> (-b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ -b^{4, 64}_0) c in CNF: c -b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ -p_252 ∨ -b^{4, 64}_2 c -b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ -p_252 ∨ -b^{4, 64}_1 c -b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ -p_252 ∨ -b^{4, 64}_0 c in DIMACS: -7742 7743 -7744 -252 -7745 0 -7742 7743 -7744 -252 -7746 0 -7742 7743 -7744 -252 -7747 0 c 0+1 --> 1 c (-b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ -b^{4, 63}_0 ∧ p_252) -> (-b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ b^{4, 64}_0) c in CNF: c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ -p_252 ∨ -b^{4, 64}_2 c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ -p_252 ∨ -b^{4, 64}_1 c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ -p_252 ∨ b^{4, 64}_0 c in DIMACS: 7742 7743 7744 -252 -7745 0 7742 7743 7744 -252 -7746 0 7742 7743 7744 -252 7747 0 c 1+1 --> 2 c (-b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ b^{4, 63}_0 ∧ p_252) -> (-b^{4, 64}_2 ∧ b^{4, 64}_1 ∧ -b^{4, 64}_0) c in CNF: c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ -p_252 ∨ -b^{4, 64}_2 c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ -p_252 ∨ b^{4, 64}_1 c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ -p_252 ∨ -b^{4, 64}_0 c in DIMACS: 7742 7743 -7744 -252 -7745 0 7742 7743 -7744 -252 7746 0 7742 7743 -7744 -252 -7747 0 c 2+1 --> break c (-b^{4, 63}_2 ∧ b^{4, 63}_1 ∧ -b^{4, 63}_0 ∧ p_252) -> break c in CNF: c b^{4, 63}_2 ∨ -b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ -p_252 ∨ break c in DIMACS: 7742 -7743 7744 -252 1162 0 c 2-1 --> 1 c (-b^{4, 63}_2 ∧ b^{4, 63}_1 ∧ -b^{4, 63}_0 ∧ -p_252) -> (-b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ b^{4, 64}_0) c in CNF: c b^{4, 63}_2 ∨ -b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ p_252 ∨ -b^{4, 64}_2 c b^{4, 63}_2 ∨ -b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ p_252 ∨ -b^{4, 64}_1 c b^{4, 63}_2 ∨ -b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ p_252 ∨ b^{4, 64}_0 c in DIMACS: 7742 -7743 7744 252 -7745 0 7742 -7743 7744 252 -7746 0 7742 -7743 7744 252 7747 0 c 1-1 --> 0 c (-b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ b^{4, 63}_0 ∧ -p_252) -> (-b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ -b^{4, 64}_0) c in CNF: c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ p_252 ∨ -b^{4, 64}_2 c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ p_252 ∨ -b^{4, 64}_1 c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ p_252 ∨ -b^{4, 64}_0 c in DIMACS: 7742 7743 -7744 252 -7745 0 7742 7743 -7744 252 -7746 0 7742 7743 -7744 252 -7747 0 c 0-1 --> -1 c (-b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ -b^{4, 63}_0 ∧ -p_252) -> ( b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ b^{4, 64}_0) c in CNF: c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ p_252 ∨ b^{4, 64}_2 c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ p_252 ∨ -b^{4, 64}_1 c b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ p_252 ∨ b^{4, 64}_0 c in DIMACS: 7742 7743 7744 252 7745 0 7742 7743 7744 252 -7746 0 7742 7743 7744 252 7747 0 c -1-1 --> -2 c ( b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ b^{4, 63}_0 ∧ -p_252) -> ( b^{4, 64}_2 ∧ b^{4, 64}_1 ∧ -b^{4, 64}_0) c in CNF: c -b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ p_252 ∨ b^{4, 64}_2 c -b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ p_252 ∨ b^{4, 64}_1 c -b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ p_252 ∨ -b^{4, 64}_0 c in DIMACS: -7742 7743 -7744 252 7745 0 -7742 7743 -7744 252 7746 0 -7742 7743 -7744 252 -7747 0 c -2-1 --> break c ( b^{4, 63}_2 ∧ b^{4, 63}_1 ∧ -b^{4, 63}_0 ∧ -p_252) -> break c in CNF: c -b^{4, 63}_2 ∨ -b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ p_252 ∨ break c in DIMACS: -7742 -7743 7744 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 63}_2 ∧ -b^{4, 63}_1 ∧ -b^{4, 63}_0 ∧ true) c in CNF: c -b^{4, 63}_2 ∨ b^{4, 63}_1 ∨ b^{4, 63}_0 ∨ false c in DIMACS: -7742 7743 7744 0 c 3 does not represent an automaton state. c -(-b^{4, 63}_2 ∧ b^{4, 63}_1 ∧ b^{4, 63}_0 ∧ true) c in CNF: c b^{4, 63}_2 ∨ -b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ false c in DIMACS: 7742 -7743 -7744 0 c -3 does not represent an automaton state. c -( b^{4, 63}_2 ∧ b^{4, 63}_1 ∧ b^{4, 63}_0 ∧ true) c in CNF: c -b^{4, 63}_2 ∨ -b^{4, 63}_1 ∨ -b^{4, 63}_0 ∨ false c in DIMACS: -7742 -7743 -7744 0 c i = 64 c -2+1 --> -1 c ( b^{4, 64}_2 ∧ b^{4, 64}_1 ∧ -b^{4, 64}_0 ∧ p_256) -> ( b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ b^{4, 65}_0) c in CNF: c -b^{4, 64}_2 ∨ -b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ -p_256 ∨ b^{4, 65}_2 c -b^{4, 64}_2 ∨ -b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ -p_256 ∨ -b^{4, 65}_1 c -b^{4, 64}_2 ∨ -b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ -p_256 ∨ b^{4, 65}_0 c in DIMACS: -7745 -7746 7747 -256 7748 0 -7745 -7746 7747 -256 -7749 0 -7745 -7746 7747 -256 7750 0 c -1+1 --> 0 c ( b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ b^{4, 64}_0 ∧ p_256) -> (-b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ -b^{4, 65}_0) c in CNF: c -b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ -p_256 ∨ -b^{4, 65}_2 c -b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ -p_256 ∨ -b^{4, 65}_1 c -b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ -p_256 ∨ -b^{4, 65}_0 c in DIMACS: -7745 7746 -7747 -256 -7748 0 -7745 7746 -7747 -256 -7749 0 -7745 7746 -7747 -256 -7750 0 c 0+1 --> 1 c (-b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ -b^{4, 64}_0 ∧ p_256) -> (-b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ b^{4, 65}_0) c in CNF: c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ -p_256 ∨ -b^{4, 65}_2 c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ -p_256 ∨ -b^{4, 65}_1 c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ -p_256 ∨ b^{4, 65}_0 c in DIMACS: 7745 7746 7747 -256 -7748 0 7745 7746 7747 -256 -7749 0 7745 7746 7747 -256 7750 0 c 1+1 --> 2 c (-b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ b^{4, 64}_0 ∧ p_256) -> (-b^{4, 65}_2 ∧ b^{4, 65}_1 ∧ -b^{4, 65}_0) c in CNF: c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ -p_256 ∨ -b^{4, 65}_2 c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ -p_256 ∨ b^{4, 65}_1 c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ -p_256 ∨ -b^{4, 65}_0 c in DIMACS: 7745 7746 -7747 -256 -7748 0 7745 7746 -7747 -256 7749 0 7745 7746 -7747 -256 -7750 0 c 2+1 --> break c (-b^{4, 64}_2 ∧ b^{4, 64}_1 ∧ -b^{4, 64}_0 ∧ p_256) -> break c in CNF: c b^{4, 64}_2 ∨ -b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ -p_256 ∨ break c in DIMACS: 7745 -7746 7747 -256 1162 0 c 2-1 --> 1 c (-b^{4, 64}_2 ∧ b^{4, 64}_1 ∧ -b^{4, 64}_0 ∧ -p_256) -> (-b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ b^{4, 65}_0) c in CNF: c b^{4, 64}_2 ∨ -b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ p_256 ∨ -b^{4, 65}_2 c b^{4, 64}_2 ∨ -b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ p_256 ∨ -b^{4, 65}_1 c b^{4, 64}_2 ∨ -b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ p_256 ∨ b^{4, 65}_0 c in DIMACS: 7745 -7746 7747 256 -7748 0 7745 -7746 7747 256 -7749 0 7745 -7746 7747 256 7750 0 c 1-1 --> 0 c (-b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ b^{4, 64}_0 ∧ -p_256) -> (-b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ -b^{4, 65}_0) c in CNF: c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ p_256 ∨ -b^{4, 65}_2 c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ p_256 ∨ -b^{4, 65}_1 c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ p_256 ∨ -b^{4, 65}_0 c in DIMACS: 7745 7746 -7747 256 -7748 0 7745 7746 -7747 256 -7749 0 7745 7746 -7747 256 -7750 0 c 0-1 --> -1 c (-b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ -b^{4, 64}_0 ∧ -p_256) -> ( b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ b^{4, 65}_0) c in CNF: c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ p_256 ∨ b^{4, 65}_2 c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ p_256 ∨ -b^{4, 65}_1 c b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ p_256 ∨ b^{4, 65}_0 c in DIMACS: 7745 7746 7747 256 7748 0 7745 7746 7747 256 -7749 0 7745 7746 7747 256 7750 0 c -1-1 --> -2 c ( b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ b^{4, 64}_0 ∧ -p_256) -> ( b^{4, 65}_2 ∧ b^{4, 65}_1 ∧ -b^{4, 65}_0) c in CNF: c -b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ p_256 ∨ b^{4, 65}_2 c -b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ p_256 ∨ b^{4, 65}_1 c -b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ p_256 ∨ -b^{4, 65}_0 c in DIMACS: -7745 7746 -7747 256 7748 0 -7745 7746 -7747 256 7749 0 -7745 7746 -7747 256 -7750 0 c -2-1 --> break c ( b^{4, 64}_2 ∧ b^{4, 64}_1 ∧ -b^{4, 64}_0 ∧ -p_256) -> break c in CNF: c -b^{4, 64}_2 ∨ -b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ p_256 ∨ break c in DIMACS: -7745 -7746 7747 256 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 64}_2 ∧ -b^{4, 64}_1 ∧ -b^{4, 64}_0 ∧ true) c in CNF: c -b^{4, 64}_2 ∨ b^{4, 64}_1 ∨ b^{4, 64}_0 ∨ false c in DIMACS: -7745 7746 7747 0 c 3 does not represent an automaton state. c -(-b^{4, 64}_2 ∧ b^{4, 64}_1 ∧ b^{4, 64}_0 ∧ true) c in CNF: c b^{4, 64}_2 ∨ -b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ false c in DIMACS: 7745 -7746 -7747 0 c -3 does not represent an automaton state. c -( b^{4, 64}_2 ∧ b^{4, 64}_1 ∧ b^{4, 64}_0 ∧ true) c in CNF: c -b^{4, 64}_2 ∨ -b^{4, 64}_1 ∨ -b^{4, 64}_0 ∨ false c in DIMACS: -7745 -7746 -7747 0 c i = 65 c -2+1 --> -1 c ( b^{4, 65}_2 ∧ b^{4, 65}_1 ∧ -b^{4, 65}_0 ∧ p_260) -> ( b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ b^{4, 66}_0) c in CNF: c -b^{4, 65}_2 ∨ -b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ -p_260 ∨ b^{4, 66}_2 c -b^{4, 65}_2 ∨ -b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ -p_260 ∨ -b^{4, 66}_1 c -b^{4, 65}_2 ∨ -b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ -p_260 ∨ b^{4, 66}_0 c in DIMACS: -7748 -7749 7750 -260 7751 0 -7748 -7749 7750 -260 -7752 0 -7748 -7749 7750 -260 7753 0 c -1+1 --> 0 c ( b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ b^{4, 65}_0 ∧ p_260) -> (-b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ -b^{4, 66}_0) c in CNF: c -b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ -p_260 ∨ -b^{4, 66}_2 c -b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ -p_260 ∨ -b^{4, 66}_1 c -b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ -p_260 ∨ -b^{4, 66}_0 c in DIMACS: -7748 7749 -7750 -260 -7751 0 -7748 7749 -7750 -260 -7752 0 -7748 7749 -7750 -260 -7753 0 c 0+1 --> 1 c (-b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ -b^{4, 65}_0 ∧ p_260) -> (-b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ b^{4, 66}_0) c in CNF: c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ -p_260 ∨ -b^{4, 66}_2 c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ -p_260 ∨ -b^{4, 66}_1 c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ -p_260 ∨ b^{4, 66}_0 c in DIMACS: 7748 7749 7750 -260 -7751 0 7748 7749 7750 -260 -7752 0 7748 7749 7750 -260 7753 0 c 1+1 --> 2 c (-b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ b^{4, 65}_0 ∧ p_260) -> (-b^{4, 66}_2 ∧ b^{4, 66}_1 ∧ -b^{4, 66}_0) c in CNF: c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ -p_260 ∨ -b^{4, 66}_2 c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ -p_260 ∨ b^{4, 66}_1 c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ -p_260 ∨ -b^{4, 66}_0 c in DIMACS: 7748 7749 -7750 -260 -7751 0 7748 7749 -7750 -260 7752 0 7748 7749 -7750 -260 -7753 0 c 2+1 --> break c (-b^{4, 65}_2 ∧ b^{4, 65}_1 ∧ -b^{4, 65}_0 ∧ p_260) -> break c in CNF: c b^{4, 65}_2 ∨ -b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ -p_260 ∨ break c in DIMACS: 7748 -7749 7750 -260 1162 0 c 2-1 --> 1 c (-b^{4, 65}_2 ∧ b^{4, 65}_1 ∧ -b^{4, 65}_0 ∧ -p_260) -> (-b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ b^{4, 66}_0) c in CNF: c b^{4, 65}_2 ∨ -b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ p_260 ∨ -b^{4, 66}_2 c b^{4, 65}_2 ∨ -b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ p_260 ∨ -b^{4, 66}_1 c b^{4, 65}_2 ∨ -b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ p_260 ∨ b^{4, 66}_0 c in DIMACS: 7748 -7749 7750 260 -7751 0 7748 -7749 7750 260 -7752 0 7748 -7749 7750 260 7753 0 c 1-1 --> 0 c (-b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ b^{4, 65}_0 ∧ -p_260) -> (-b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ -b^{4, 66}_0) c in CNF: c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ p_260 ∨ -b^{4, 66}_2 c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ p_260 ∨ -b^{4, 66}_1 c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ p_260 ∨ -b^{4, 66}_0 c in DIMACS: 7748 7749 -7750 260 -7751 0 7748 7749 -7750 260 -7752 0 7748 7749 -7750 260 -7753 0 c 0-1 --> -1 c (-b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ -b^{4, 65}_0 ∧ -p_260) -> ( b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ b^{4, 66}_0) c in CNF: c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ p_260 ∨ b^{4, 66}_2 c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ p_260 ∨ -b^{4, 66}_1 c b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ p_260 ∨ b^{4, 66}_0 c in DIMACS: 7748 7749 7750 260 7751 0 7748 7749 7750 260 -7752 0 7748 7749 7750 260 7753 0 c -1-1 --> -2 c ( b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ b^{4, 65}_0 ∧ -p_260) -> ( b^{4, 66}_2 ∧ b^{4, 66}_1 ∧ -b^{4, 66}_0) c in CNF: c -b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ p_260 ∨ b^{4, 66}_2 c -b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ p_260 ∨ b^{4, 66}_1 c -b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ p_260 ∨ -b^{4, 66}_0 c in DIMACS: -7748 7749 -7750 260 7751 0 -7748 7749 -7750 260 7752 0 -7748 7749 -7750 260 -7753 0 c -2-1 --> break c ( b^{4, 65}_2 ∧ b^{4, 65}_1 ∧ -b^{4, 65}_0 ∧ -p_260) -> break c in CNF: c -b^{4, 65}_2 ∨ -b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ p_260 ∨ break c in DIMACS: -7748 -7749 7750 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 65}_2 ∧ -b^{4, 65}_1 ∧ -b^{4, 65}_0 ∧ true) c in CNF: c -b^{4, 65}_2 ∨ b^{4, 65}_1 ∨ b^{4, 65}_0 ∨ false c in DIMACS: -7748 7749 7750 0 c 3 does not represent an automaton state. c -(-b^{4, 65}_2 ∧ b^{4, 65}_1 ∧ b^{4, 65}_0 ∧ true) c in CNF: c b^{4, 65}_2 ∨ -b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ false c in DIMACS: 7748 -7749 -7750 0 c -3 does not represent an automaton state. c -( b^{4, 65}_2 ∧ b^{4, 65}_1 ∧ b^{4, 65}_0 ∧ true) c in CNF: c -b^{4, 65}_2 ∨ -b^{4, 65}_1 ∨ -b^{4, 65}_0 ∨ false c in DIMACS: -7748 -7749 -7750 0 c i = 66 c -2+1 --> -1 c ( b^{4, 66}_2 ∧ b^{4, 66}_1 ∧ -b^{4, 66}_0 ∧ p_264) -> ( b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ b^{4, 67}_0) c in CNF: c -b^{4, 66}_2 ∨ -b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ -p_264 ∨ b^{4, 67}_2 c -b^{4, 66}_2 ∨ -b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ -p_264 ∨ -b^{4, 67}_1 c -b^{4, 66}_2 ∨ -b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ -p_264 ∨ b^{4, 67}_0 c in DIMACS: -7751 -7752 7753 -264 7754 0 -7751 -7752 7753 -264 -7755 0 -7751 -7752 7753 -264 7756 0 c -1+1 --> 0 c ( b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ b^{4, 66}_0 ∧ p_264) -> (-b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ -b^{4, 67}_0) c in CNF: c -b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ -p_264 ∨ -b^{4, 67}_2 c -b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ -p_264 ∨ -b^{4, 67}_1 c -b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ -p_264 ∨ -b^{4, 67}_0 c in DIMACS: -7751 7752 -7753 -264 -7754 0 -7751 7752 -7753 -264 -7755 0 -7751 7752 -7753 -264 -7756 0 c 0+1 --> 1 c (-b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ -b^{4, 66}_0 ∧ p_264) -> (-b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ b^{4, 67}_0) c in CNF: c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ -p_264 ∨ -b^{4, 67}_2 c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ -p_264 ∨ -b^{4, 67}_1 c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ -p_264 ∨ b^{4, 67}_0 c in DIMACS: 7751 7752 7753 -264 -7754 0 7751 7752 7753 -264 -7755 0 7751 7752 7753 -264 7756 0 c 1+1 --> 2 c (-b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ b^{4, 66}_0 ∧ p_264) -> (-b^{4, 67}_2 ∧ b^{4, 67}_1 ∧ -b^{4, 67}_0) c in CNF: c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ -p_264 ∨ -b^{4, 67}_2 c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ -p_264 ∨ b^{4, 67}_1 c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ -p_264 ∨ -b^{4, 67}_0 c in DIMACS: 7751 7752 -7753 -264 -7754 0 7751 7752 -7753 -264 7755 0 7751 7752 -7753 -264 -7756 0 c 2+1 --> break c (-b^{4, 66}_2 ∧ b^{4, 66}_1 ∧ -b^{4, 66}_0 ∧ p_264) -> break c in CNF: c b^{4, 66}_2 ∨ -b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ -p_264 ∨ break c in DIMACS: 7751 -7752 7753 -264 1162 0 c 2-1 --> 1 c (-b^{4, 66}_2 ∧ b^{4, 66}_1 ∧ -b^{4, 66}_0 ∧ -p_264) -> (-b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ b^{4, 67}_0) c in CNF: c b^{4, 66}_2 ∨ -b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ p_264 ∨ -b^{4, 67}_2 c b^{4, 66}_2 ∨ -b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ p_264 ∨ -b^{4, 67}_1 c b^{4, 66}_2 ∨ -b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ p_264 ∨ b^{4, 67}_0 c in DIMACS: 7751 -7752 7753 264 -7754 0 7751 -7752 7753 264 -7755 0 7751 -7752 7753 264 7756 0 c 1-1 --> 0 c (-b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ b^{4, 66}_0 ∧ -p_264) -> (-b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ -b^{4, 67}_0) c in CNF: c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ p_264 ∨ -b^{4, 67}_2 c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ p_264 ∨ -b^{4, 67}_1 c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ p_264 ∨ -b^{4, 67}_0 c in DIMACS: 7751 7752 -7753 264 -7754 0 7751 7752 -7753 264 -7755 0 7751 7752 -7753 264 -7756 0 c 0-1 --> -1 c (-b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ -b^{4, 66}_0 ∧ -p_264) -> ( b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ b^{4, 67}_0) c in CNF: c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ p_264 ∨ b^{4, 67}_2 c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ p_264 ∨ -b^{4, 67}_1 c b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ p_264 ∨ b^{4, 67}_0 c in DIMACS: 7751 7752 7753 264 7754 0 7751 7752 7753 264 -7755 0 7751 7752 7753 264 7756 0 c -1-1 --> -2 c ( b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ b^{4, 66}_0 ∧ -p_264) -> ( b^{4, 67}_2 ∧ b^{4, 67}_1 ∧ -b^{4, 67}_0) c in CNF: c -b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ p_264 ∨ b^{4, 67}_2 c -b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ p_264 ∨ b^{4, 67}_1 c -b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ p_264 ∨ -b^{4, 67}_0 c in DIMACS: -7751 7752 -7753 264 7754 0 -7751 7752 -7753 264 7755 0 -7751 7752 -7753 264 -7756 0 c -2-1 --> break c ( b^{4, 66}_2 ∧ b^{4, 66}_1 ∧ -b^{4, 66}_0 ∧ -p_264) -> break c in CNF: c -b^{4, 66}_2 ∨ -b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ p_264 ∨ break c in DIMACS: -7751 -7752 7753 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 66}_2 ∧ -b^{4, 66}_1 ∧ -b^{4, 66}_0 ∧ true) c in CNF: c -b^{4, 66}_2 ∨ b^{4, 66}_1 ∨ b^{4, 66}_0 ∨ false c in DIMACS: -7751 7752 7753 0 c 3 does not represent an automaton state. c -(-b^{4, 66}_2 ∧ b^{4, 66}_1 ∧ b^{4, 66}_0 ∧ true) c in CNF: c b^{4, 66}_2 ∨ -b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ false c in DIMACS: 7751 -7752 -7753 0 c -3 does not represent an automaton state. c -( b^{4, 66}_2 ∧ b^{4, 66}_1 ∧ b^{4, 66}_0 ∧ true) c in CNF: c -b^{4, 66}_2 ∨ -b^{4, 66}_1 ∨ -b^{4, 66}_0 ∨ false c in DIMACS: -7751 -7752 -7753 0 c i = 67 c -2+1 --> -1 c ( b^{4, 67}_2 ∧ b^{4, 67}_1 ∧ -b^{4, 67}_0 ∧ p_268) -> ( b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ b^{4, 68}_0) c in CNF: c -b^{4, 67}_2 ∨ -b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ -p_268 ∨ b^{4, 68}_2 c -b^{4, 67}_2 ∨ -b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ -p_268 ∨ -b^{4, 68}_1 c -b^{4, 67}_2 ∨ -b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ -p_268 ∨ b^{4, 68}_0 c in DIMACS: -7754 -7755 7756 -268 7757 0 -7754 -7755 7756 -268 -7758 0 -7754 -7755 7756 -268 7759 0 c -1+1 --> 0 c ( b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ b^{4, 67}_0 ∧ p_268) -> (-b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ -b^{4, 68}_0) c in CNF: c -b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ -p_268 ∨ -b^{4, 68}_2 c -b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ -p_268 ∨ -b^{4, 68}_1 c -b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ -p_268 ∨ -b^{4, 68}_0 c in DIMACS: -7754 7755 -7756 -268 -7757 0 -7754 7755 -7756 -268 -7758 0 -7754 7755 -7756 -268 -7759 0 c 0+1 --> 1 c (-b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ -b^{4, 67}_0 ∧ p_268) -> (-b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ b^{4, 68}_0) c in CNF: c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ -p_268 ∨ -b^{4, 68}_2 c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ -p_268 ∨ -b^{4, 68}_1 c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ -p_268 ∨ b^{4, 68}_0 c in DIMACS: 7754 7755 7756 -268 -7757 0 7754 7755 7756 -268 -7758 0 7754 7755 7756 -268 7759 0 c 1+1 --> 2 c (-b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ b^{4, 67}_0 ∧ p_268) -> (-b^{4, 68}_2 ∧ b^{4, 68}_1 ∧ -b^{4, 68}_0) c in CNF: c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ -p_268 ∨ -b^{4, 68}_2 c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ -p_268 ∨ b^{4, 68}_1 c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ -p_268 ∨ -b^{4, 68}_0 c in DIMACS: 7754 7755 -7756 -268 -7757 0 7754 7755 -7756 -268 7758 0 7754 7755 -7756 -268 -7759 0 c 2+1 --> break c (-b^{4, 67}_2 ∧ b^{4, 67}_1 ∧ -b^{4, 67}_0 ∧ p_268) -> break c in CNF: c b^{4, 67}_2 ∨ -b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ -p_268 ∨ break c in DIMACS: 7754 -7755 7756 -268 1162 0 c 2-1 --> 1 c (-b^{4, 67}_2 ∧ b^{4, 67}_1 ∧ -b^{4, 67}_0 ∧ -p_268) -> (-b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ b^{4, 68}_0) c in CNF: c b^{4, 67}_2 ∨ -b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ p_268 ∨ -b^{4, 68}_2 c b^{4, 67}_2 ∨ -b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ p_268 ∨ -b^{4, 68}_1 c b^{4, 67}_2 ∨ -b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ p_268 ∨ b^{4, 68}_0 c in DIMACS: 7754 -7755 7756 268 -7757 0 7754 -7755 7756 268 -7758 0 7754 -7755 7756 268 7759 0 c 1-1 --> 0 c (-b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ b^{4, 67}_0 ∧ -p_268) -> (-b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ -b^{4, 68}_0) c in CNF: c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ p_268 ∨ -b^{4, 68}_2 c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ p_268 ∨ -b^{4, 68}_1 c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ p_268 ∨ -b^{4, 68}_0 c in DIMACS: 7754 7755 -7756 268 -7757 0 7754 7755 -7756 268 -7758 0 7754 7755 -7756 268 -7759 0 c 0-1 --> -1 c (-b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ -b^{4, 67}_0 ∧ -p_268) -> ( b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ b^{4, 68}_0) c in CNF: c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ p_268 ∨ b^{4, 68}_2 c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ p_268 ∨ -b^{4, 68}_1 c b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ p_268 ∨ b^{4, 68}_0 c in DIMACS: 7754 7755 7756 268 7757 0 7754 7755 7756 268 -7758 0 7754 7755 7756 268 7759 0 c -1-1 --> -2 c ( b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ b^{4, 67}_0 ∧ -p_268) -> ( b^{4, 68}_2 ∧ b^{4, 68}_1 ∧ -b^{4, 68}_0) c in CNF: c -b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ p_268 ∨ b^{4, 68}_2 c -b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ p_268 ∨ b^{4, 68}_1 c -b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ p_268 ∨ -b^{4, 68}_0 c in DIMACS: -7754 7755 -7756 268 7757 0 -7754 7755 -7756 268 7758 0 -7754 7755 -7756 268 -7759 0 c -2-1 --> break c ( b^{4, 67}_2 ∧ b^{4, 67}_1 ∧ -b^{4, 67}_0 ∧ -p_268) -> break c in CNF: c -b^{4, 67}_2 ∨ -b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ p_268 ∨ break c in DIMACS: -7754 -7755 7756 268 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 67}_2 ∧ -b^{4, 67}_1 ∧ -b^{4, 67}_0 ∧ true) c in CNF: c -b^{4, 67}_2 ∨ b^{4, 67}_1 ∨ b^{4, 67}_0 ∨ false c in DIMACS: -7754 7755 7756 0 c 3 does not represent an automaton state. c -(-b^{4, 67}_2 ∧ b^{4, 67}_1 ∧ b^{4, 67}_0 ∧ true) c in CNF: c b^{4, 67}_2 ∨ -b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ false c in DIMACS: 7754 -7755 -7756 0 c -3 does not represent an automaton state. c -( b^{4, 67}_2 ∧ b^{4, 67}_1 ∧ b^{4, 67}_0 ∧ true) c in CNF: c -b^{4, 67}_2 ∨ -b^{4, 67}_1 ∨ -b^{4, 67}_0 ∨ false c in DIMACS: -7754 -7755 -7756 0 c i = 68 c -2+1 --> -1 c ( b^{4, 68}_2 ∧ b^{4, 68}_1 ∧ -b^{4, 68}_0 ∧ p_272) -> ( b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ b^{4, 69}_0) c in CNF: c -b^{4, 68}_2 ∨ -b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ -p_272 ∨ b^{4, 69}_2 c -b^{4, 68}_2 ∨ -b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ -p_272 ∨ -b^{4, 69}_1 c -b^{4, 68}_2 ∨ -b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ -p_272 ∨ b^{4, 69}_0 c in DIMACS: -7757 -7758 7759 -272 7760 0 -7757 -7758 7759 -272 -7761 0 -7757 -7758 7759 -272 7762 0 c -1+1 --> 0 c ( b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ b^{4, 68}_0 ∧ p_272) -> (-b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ -b^{4, 69}_0) c in CNF: c -b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ -p_272 ∨ -b^{4, 69}_2 c -b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ -p_272 ∨ -b^{4, 69}_1 c -b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ -p_272 ∨ -b^{4, 69}_0 c in DIMACS: -7757 7758 -7759 -272 -7760 0 -7757 7758 -7759 -272 -7761 0 -7757 7758 -7759 -272 -7762 0 c 0+1 --> 1 c (-b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ -b^{4, 68}_0 ∧ p_272) -> (-b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ b^{4, 69}_0) c in CNF: c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ -p_272 ∨ -b^{4, 69}_2 c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ -p_272 ∨ -b^{4, 69}_1 c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ -p_272 ∨ b^{4, 69}_0 c in DIMACS: 7757 7758 7759 -272 -7760 0 7757 7758 7759 -272 -7761 0 7757 7758 7759 -272 7762 0 c 1+1 --> 2 c (-b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ b^{4, 68}_0 ∧ p_272) -> (-b^{4, 69}_2 ∧ b^{4, 69}_1 ∧ -b^{4, 69}_0) c in CNF: c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ -p_272 ∨ -b^{4, 69}_2 c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ -p_272 ∨ b^{4, 69}_1 c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ -p_272 ∨ -b^{4, 69}_0 c in DIMACS: 7757 7758 -7759 -272 -7760 0 7757 7758 -7759 -272 7761 0 7757 7758 -7759 -272 -7762 0 c 2+1 --> break c (-b^{4, 68}_2 ∧ b^{4, 68}_1 ∧ -b^{4, 68}_0 ∧ p_272) -> break c in CNF: c b^{4, 68}_2 ∨ -b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ -p_272 ∨ break c in DIMACS: 7757 -7758 7759 -272 1162 0 c 2-1 --> 1 c (-b^{4, 68}_2 ∧ b^{4, 68}_1 ∧ -b^{4, 68}_0 ∧ -p_272) -> (-b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ b^{4, 69}_0) c in CNF: c b^{4, 68}_2 ∨ -b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ p_272 ∨ -b^{4, 69}_2 c b^{4, 68}_2 ∨ -b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ p_272 ∨ -b^{4, 69}_1 c b^{4, 68}_2 ∨ -b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ p_272 ∨ b^{4, 69}_0 c in DIMACS: 7757 -7758 7759 272 -7760 0 7757 -7758 7759 272 -7761 0 7757 -7758 7759 272 7762 0 c 1-1 --> 0 c (-b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ b^{4, 68}_0 ∧ -p_272) -> (-b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ -b^{4, 69}_0) c in CNF: c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ p_272 ∨ -b^{4, 69}_2 c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ p_272 ∨ -b^{4, 69}_1 c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ p_272 ∨ -b^{4, 69}_0 c in DIMACS: 7757 7758 -7759 272 -7760 0 7757 7758 -7759 272 -7761 0 7757 7758 -7759 272 -7762 0 c 0-1 --> -1 c (-b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ -b^{4, 68}_0 ∧ -p_272) -> ( b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ b^{4, 69}_0) c in CNF: c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ p_272 ∨ b^{4, 69}_2 c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ p_272 ∨ -b^{4, 69}_1 c b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ p_272 ∨ b^{4, 69}_0 c in DIMACS: 7757 7758 7759 272 7760 0 7757 7758 7759 272 -7761 0 7757 7758 7759 272 7762 0 c -1-1 --> -2 c ( b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ b^{4, 68}_0 ∧ -p_272) -> ( b^{4, 69}_2 ∧ b^{4, 69}_1 ∧ -b^{4, 69}_0) c in CNF: c -b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ p_272 ∨ b^{4, 69}_2 c -b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ p_272 ∨ b^{4, 69}_1 c -b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ p_272 ∨ -b^{4, 69}_0 c in DIMACS: -7757 7758 -7759 272 7760 0 -7757 7758 -7759 272 7761 0 -7757 7758 -7759 272 -7762 0 c -2-1 --> break c ( b^{4, 68}_2 ∧ b^{4, 68}_1 ∧ -b^{4, 68}_0 ∧ -p_272) -> break c in CNF: c -b^{4, 68}_2 ∨ -b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ p_272 ∨ break c in DIMACS: -7757 -7758 7759 272 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 68}_2 ∧ -b^{4, 68}_1 ∧ -b^{4, 68}_0 ∧ true) c in CNF: c -b^{4, 68}_2 ∨ b^{4, 68}_1 ∨ b^{4, 68}_0 ∨ false c in DIMACS: -7757 7758 7759 0 c 3 does not represent an automaton state. c -(-b^{4, 68}_2 ∧ b^{4, 68}_1 ∧ b^{4, 68}_0 ∧ true) c in CNF: c b^{4, 68}_2 ∨ -b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ false c in DIMACS: 7757 -7758 -7759 0 c -3 does not represent an automaton state. c -( b^{4, 68}_2 ∧ b^{4, 68}_1 ∧ b^{4, 68}_0 ∧ true) c in CNF: c -b^{4, 68}_2 ∨ -b^{4, 68}_1 ∨ -b^{4, 68}_0 ∨ false c in DIMACS: -7757 -7758 -7759 0 c i = 69 c -2+1 --> -1 c ( b^{4, 69}_2 ∧ b^{4, 69}_1 ∧ -b^{4, 69}_0 ∧ p_276) -> ( b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ b^{4, 70}_0) c in CNF: c -b^{4, 69}_2 ∨ -b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ -p_276 ∨ b^{4, 70}_2 c -b^{4, 69}_2 ∨ -b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ -p_276 ∨ -b^{4, 70}_1 c -b^{4, 69}_2 ∨ -b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ -p_276 ∨ b^{4, 70}_0 c in DIMACS: -7760 -7761 7762 -276 7763 0 -7760 -7761 7762 -276 -7764 0 -7760 -7761 7762 -276 7765 0 c -1+1 --> 0 c ( b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ b^{4, 69}_0 ∧ p_276) -> (-b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ -b^{4, 70}_0) c in CNF: c -b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ -p_276 ∨ -b^{4, 70}_2 c -b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ -p_276 ∨ -b^{4, 70}_1 c -b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ -p_276 ∨ -b^{4, 70}_0 c in DIMACS: -7760 7761 -7762 -276 -7763 0 -7760 7761 -7762 -276 -7764 0 -7760 7761 -7762 -276 -7765 0 c 0+1 --> 1 c (-b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ -b^{4, 69}_0 ∧ p_276) -> (-b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ b^{4, 70}_0) c in CNF: c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ -p_276 ∨ -b^{4, 70}_2 c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ -p_276 ∨ -b^{4, 70}_1 c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ -p_276 ∨ b^{4, 70}_0 c in DIMACS: 7760 7761 7762 -276 -7763 0 7760 7761 7762 -276 -7764 0 7760 7761 7762 -276 7765 0 c 1+1 --> 2 c (-b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ b^{4, 69}_0 ∧ p_276) -> (-b^{4, 70}_2 ∧ b^{4, 70}_1 ∧ -b^{4, 70}_0) c in CNF: c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ -p_276 ∨ -b^{4, 70}_2 c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ -p_276 ∨ b^{4, 70}_1 c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ -p_276 ∨ -b^{4, 70}_0 c in DIMACS: 7760 7761 -7762 -276 -7763 0 7760 7761 -7762 -276 7764 0 7760 7761 -7762 -276 -7765 0 c 2+1 --> break c (-b^{4, 69}_2 ∧ b^{4, 69}_1 ∧ -b^{4, 69}_0 ∧ p_276) -> break c in CNF: c b^{4, 69}_2 ∨ -b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ -p_276 ∨ break c in DIMACS: 7760 -7761 7762 -276 1162 0 c 2-1 --> 1 c (-b^{4, 69}_2 ∧ b^{4, 69}_1 ∧ -b^{4, 69}_0 ∧ -p_276) -> (-b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ b^{4, 70}_0) c in CNF: c b^{4, 69}_2 ∨ -b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ p_276 ∨ -b^{4, 70}_2 c b^{4, 69}_2 ∨ -b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ p_276 ∨ -b^{4, 70}_1 c b^{4, 69}_2 ∨ -b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ p_276 ∨ b^{4, 70}_0 c in DIMACS: 7760 -7761 7762 276 -7763 0 7760 -7761 7762 276 -7764 0 7760 -7761 7762 276 7765 0 c 1-1 --> 0 c (-b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ b^{4, 69}_0 ∧ -p_276) -> (-b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ -b^{4, 70}_0) c in CNF: c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ p_276 ∨ -b^{4, 70}_2 c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ p_276 ∨ -b^{4, 70}_1 c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ p_276 ∨ -b^{4, 70}_0 c in DIMACS: 7760 7761 -7762 276 -7763 0 7760 7761 -7762 276 -7764 0 7760 7761 -7762 276 -7765 0 c 0-1 --> -1 c (-b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ -b^{4, 69}_0 ∧ -p_276) -> ( b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ b^{4, 70}_0) c in CNF: c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ p_276 ∨ b^{4, 70}_2 c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ p_276 ∨ -b^{4, 70}_1 c b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ p_276 ∨ b^{4, 70}_0 c in DIMACS: 7760 7761 7762 276 7763 0 7760 7761 7762 276 -7764 0 7760 7761 7762 276 7765 0 c -1-1 --> -2 c ( b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ b^{4, 69}_0 ∧ -p_276) -> ( b^{4, 70}_2 ∧ b^{4, 70}_1 ∧ -b^{4, 70}_0) c in CNF: c -b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ p_276 ∨ b^{4, 70}_2 c -b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ p_276 ∨ b^{4, 70}_1 c -b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ p_276 ∨ -b^{4, 70}_0 c in DIMACS: -7760 7761 -7762 276 7763 0 -7760 7761 -7762 276 7764 0 -7760 7761 -7762 276 -7765 0 c -2-1 --> break c ( b^{4, 69}_2 ∧ b^{4, 69}_1 ∧ -b^{4, 69}_0 ∧ -p_276) -> break c in CNF: c -b^{4, 69}_2 ∨ -b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ p_276 ∨ break c in DIMACS: -7760 -7761 7762 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 69}_2 ∧ -b^{4, 69}_1 ∧ -b^{4, 69}_0 ∧ true) c in CNF: c -b^{4, 69}_2 ∨ b^{4, 69}_1 ∨ b^{4, 69}_0 ∨ false c in DIMACS: -7760 7761 7762 0 c 3 does not represent an automaton state. c -(-b^{4, 69}_2 ∧ b^{4, 69}_1 ∧ b^{4, 69}_0 ∧ true) c in CNF: c b^{4, 69}_2 ∨ -b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ false c in DIMACS: 7760 -7761 -7762 0 c -3 does not represent an automaton state. c -( b^{4, 69}_2 ∧ b^{4, 69}_1 ∧ b^{4, 69}_0 ∧ true) c in CNF: c -b^{4, 69}_2 ∨ -b^{4, 69}_1 ∨ -b^{4, 69}_0 ∨ false c in DIMACS: -7760 -7761 -7762 0 c i = 70 c -2+1 --> -1 c ( b^{4, 70}_2 ∧ b^{4, 70}_1 ∧ -b^{4, 70}_0 ∧ p_280) -> ( b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ b^{4, 71}_0) c in CNF: c -b^{4, 70}_2 ∨ -b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ -p_280 ∨ b^{4, 71}_2 c -b^{4, 70}_2 ∨ -b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ -p_280 ∨ -b^{4, 71}_1 c -b^{4, 70}_2 ∨ -b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ -p_280 ∨ b^{4, 71}_0 c in DIMACS: -7763 -7764 7765 -280 7766 0 -7763 -7764 7765 -280 -7767 0 -7763 -7764 7765 -280 7768 0 c -1+1 --> 0 c ( b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ b^{4, 70}_0 ∧ p_280) -> (-b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ -b^{4, 71}_0) c in CNF: c -b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ -p_280 ∨ -b^{4, 71}_2 c -b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ -p_280 ∨ -b^{4, 71}_1 c -b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ -p_280 ∨ -b^{4, 71}_0 c in DIMACS: -7763 7764 -7765 -280 -7766 0 -7763 7764 -7765 -280 -7767 0 -7763 7764 -7765 -280 -7768 0 c 0+1 --> 1 c (-b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ -b^{4, 70}_0 ∧ p_280) -> (-b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ b^{4, 71}_0) c in CNF: c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ -p_280 ∨ -b^{4, 71}_2 c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ -p_280 ∨ -b^{4, 71}_1 c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ -p_280 ∨ b^{4, 71}_0 c in DIMACS: 7763 7764 7765 -280 -7766 0 7763 7764 7765 -280 -7767 0 7763 7764 7765 -280 7768 0 c 1+1 --> 2 c (-b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ b^{4, 70}_0 ∧ p_280) -> (-b^{4, 71}_2 ∧ b^{4, 71}_1 ∧ -b^{4, 71}_0) c in CNF: c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ -p_280 ∨ -b^{4, 71}_2 c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ -p_280 ∨ b^{4, 71}_1 c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ -p_280 ∨ -b^{4, 71}_0 c in DIMACS: 7763 7764 -7765 -280 -7766 0 7763 7764 -7765 -280 7767 0 7763 7764 -7765 -280 -7768 0 c 2+1 --> break c (-b^{4, 70}_2 ∧ b^{4, 70}_1 ∧ -b^{4, 70}_0 ∧ p_280) -> break c in CNF: c b^{4, 70}_2 ∨ -b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ -p_280 ∨ break c in DIMACS: 7763 -7764 7765 -280 1162 0 c 2-1 --> 1 c (-b^{4, 70}_2 ∧ b^{4, 70}_1 ∧ -b^{4, 70}_0 ∧ -p_280) -> (-b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ b^{4, 71}_0) c in CNF: c b^{4, 70}_2 ∨ -b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ p_280 ∨ -b^{4, 71}_2 c b^{4, 70}_2 ∨ -b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ p_280 ∨ -b^{4, 71}_1 c b^{4, 70}_2 ∨ -b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ p_280 ∨ b^{4, 71}_0 c in DIMACS: 7763 -7764 7765 280 -7766 0 7763 -7764 7765 280 -7767 0 7763 -7764 7765 280 7768 0 c 1-1 --> 0 c (-b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ b^{4, 70}_0 ∧ -p_280) -> (-b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ -b^{4, 71}_0) c in CNF: c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ p_280 ∨ -b^{4, 71}_2 c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ p_280 ∨ -b^{4, 71}_1 c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ p_280 ∨ -b^{4, 71}_0 c in DIMACS: 7763 7764 -7765 280 -7766 0 7763 7764 -7765 280 -7767 0 7763 7764 -7765 280 -7768 0 c 0-1 --> -1 c (-b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ -b^{4, 70}_0 ∧ -p_280) -> ( b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ b^{4, 71}_0) c in CNF: c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ p_280 ∨ b^{4, 71}_2 c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ p_280 ∨ -b^{4, 71}_1 c b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ p_280 ∨ b^{4, 71}_0 c in DIMACS: 7763 7764 7765 280 7766 0 7763 7764 7765 280 -7767 0 7763 7764 7765 280 7768 0 c -1-1 --> -2 c ( b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ b^{4, 70}_0 ∧ -p_280) -> ( b^{4, 71}_2 ∧ b^{4, 71}_1 ∧ -b^{4, 71}_0) c in CNF: c -b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ p_280 ∨ b^{4, 71}_2 c -b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ p_280 ∨ b^{4, 71}_1 c -b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ p_280 ∨ -b^{4, 71}_0 c in DIMACS: -7763 7764 -7765 280 7766 0 -7763 7764 -7765 280 7767 0 -7763 7764 -7765 280 -7768 0 c -2-1 --> break c ( b^{4, 70}_2 ∧ b^{4, 70}_1 ∧ -b^{4, 70}_0 ∧ -p_280) -> break c in CNF: c -b^{4, 70}_2 ∨ -b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ p_280 ∨ break c in DIMACS: -7763 -7764 7765 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 70}_2 ∧ -b^{4, 70}_1 ∧ -b^{4, 70}_0 ∧ true) c in CNF: c -b^{4, 70}_2 ∨ b^{4, 70}_1 ∨ b^{4, 70}_0 ∨ false c in DIMACS: -7763 7764 7765 0 c 3 does not represent an automaton state. c -(-b^{4, 70}_2 ∧ b^{4, 70}_1 ∧ b^{4, 70}_0 ∧ true) c in CNF: c b^{4, 70}_2 ∨ -b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ false c in DIMACS: 7763 -7764 -7765 0 c -3 does not represent an automaton state. c -( b^{4, 70}_2 ∧ b^{4, 70}_1 ∧ b^{4, 70}_0 ∧ true) c in CNF: c -b^{4, 70}_2 ∨ -b^{4, 70}_1 ∨ -b^{4, 70}_0 ∨ false c in DIMACS: -7763 -7764 -7765 0 c i = 71 c -2+1 --> -1 c ( b^{4, 71}_2 ∧ b^{4, 71}_1 ∧ -b^{4, 71}_0 ∧ p_284) -> ( b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ b^{4, 72}_0) c in CNF: c -b^{4, 71}_2 ∨ -b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ -p_284 ∨ b^{4, 72}_2 c -b^{4, 71}_2 ∨ -b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ -p_284 ∨ -b^{4, 72}_1 c -b^{4, 71}_2 ∨ -b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ -p_284 ∨ b^{4, 72}_0 c in DIMACS: -7766 -7767 7768 -284 7769 0 -7766 -7767 7768 -284 -7770 0 -7766 -7767 7768 -284 7771 0 c -1+1 --> 0 c ( b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ b^{4, 71}_0 ∧ p_284) -> (-b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ -b^{4, 72}_0) c in CNF: c -b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ -p_284 ∨ -b^{4, 72}_2 c -b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ -p_284 ∨ -b^{4, 72}_1 c -b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ -p_284 ∨ -b^{4, 72}_0 c in DIMACS: -7766 7767 -7768 -284 -7769 0 -7766 7767 -7768 -284 -7770 0 -7766 7767 -7768 -284 -7771 0 c 0+1 --> 1 c (-b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ -b^{4, 71}_0 ∧ p_284) -> (-b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ b^{4, 72}_0) c in CNF: c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ -p_284 ∨ -b^{4, 72}_2 c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ -p_284 ∨ -b^{4, 72}_1 c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ -p_284 ∨ b^{4, 72}_0 c in DIMACS: 7766 7767 7768 -284 -7769 0 7766 7767 7768 -284 -7770 0 7766 7767 7768 -284 7771 0 c 1+1 --> 2 c (-b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ b^{4, 71}_0 ∧ p_284) -> (-b^{4, 72}_2 ∧ b^{4, 72}_1 ∧ -b^{4, 72}_0) c in CNF: c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ -p_284 ∨ -b^{4, 72}_2 c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ -p_284 ∨ b^{4, 72}_1 c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ -p_284 ∨ -b^{4, 72}_0 c in DIMACS: 7766 7767 -7768 -284 -7769 0 7766 7767 -7768 -284 7770 0 7766 7767 -7768 -284 -7771 0 c 2+1 --> break c (-b^{4, 71}_2 ∧ b^{4, 71}_1 ∧ -b^{4, 71}_0 ∧ p_284) -> break c in CNF: c b^{4, 71}_2 ∨ -b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ -p_284 ∨ break c in DIMACS: 7766 -7767 7768 -284 1162 0 c 2-1 --> 1 c (-b^{4, 71}_2 ∧ b^{4, 71}_1 ∧ -b^{4, 71}_0 ∧ -p_284) -> (-b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ b^{4, 72}_0) c in CNF: c b^{4, 71}_2 ∨ -b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ p_284 ∨ -b^{4, 72}_2 c b^{4, 71}_2 ∨ -b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ p_284 ∨ -b^{4, 72}_1 c b^{4, 71}_2 ∨ -b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ p_284 ∨ b^{4, 72}_0 c in DIMACS: 7766 -7767 7768 284 -7769 0 7766 -7767 7768 284 -7770 0 7766 -7767 7768 284 7771 0 c 1-1 --> 0 c (-b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ b^{4, 71}_0 ∧ -p_284) -> (-b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ -b^{4, 72}_0) c in CNF: c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ p_284 ∨ -b^{4, 72}_2 c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ p_284 ∨ -b^{4, 72}_1 c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ p_284 ∨ -b^{4, 72}_0 c in DIMACS: 7766 7767 -7768 284 -7769 0 7766 7767 -7768 284 -7770 0 7766 7767 -7768 284 -7771 0 c 0-1 --> -1 c (-b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ -b^{4, 71}_0 ∧ -p_284) -> ( b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ b^{4, 72}_0) c in CNF: c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ p_284 ∨ b^{4, 72}_2 c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ p_284 ∨ -b^{4, 72}_1 c b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ p_284 ∨ b^{4, 72}_0 c in DIMACS: 7766 7767 7768 284 7769 0 7766 7767 7768 284 -7770 0 7766 7767 7768 284 7771 0 c -1-1 --> -2 c ( b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ b^{4, 71}_0 ∧ -p_284) -> ( b^{4, 72}_2 ∧ b^{4, 72}_1 ∧ -b^{4, 72}_0) c in CNF: c -b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ p_284 ∨ b^{4, 72}_2 c -b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ p_284 ∨ b^{4, 72}_1 c -b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ p_284 ∨ -b^{4, 72}_0 c in DIMACS: -7766 7767 -7768 284 7769 0 -7766 7767 -7768 284 7770 0 -7766 7767 -7768 284 -7771 0 c -2-1 --> break c ( b^{4, 71}_2 ∧ b^{4, 71}_1 ∧ -b^{4, 71}_0 ∧ -p_284) -> break c in CNF: c -b^{4, 71}_2 ∨ -b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ p_284 ∨ break c in DIMACS: -7766 -7767 7768 284 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 71}_2 ∧ -b^{4, 71}_1 ∧ -b^{4, 71}_0 ∧ true) c in CNF: c -b^{4, 71}_2 ∨ b^{4, 71}_1 ∨ b^{4, 71}_0 ∨ false c in DIMACS: -7766 7767 7768 0 c 3 does not represent an automaton state. c -(-b^{4, 71}_2 ∧ b^{4, 71}_1 ∧ b^{4, 71}_0 ∧ true) c in CNF: c b^{4, 71}_2 ∨ -b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ false c in DIMACS: 7766 -7767 -7768 0 c -3 does not represent an automaton state. c -( b^{4, 71}_2 ∧ b^{4, 71}_1 ∧ b^{4, 71}_0 ∧ true) c in CNF: c -b^{4, 71}_2 ∨ -b^{4, 71}_1 ∨ -b^{4, 71}_0 ∨ false c in DIMACS: -7766 -7767 -7768 0 c i = 72 c -2+1 --> -1 c ( b^{4, 72}_2 ∧ b^{4, 72}_1 ∧ -b^{4, 72}_0 ∧ p_288) -> ( b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ b^{4, 73}_0) c in CNF: c -b^{4, 72}_2 ∨ -b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ -p_288 ∨ b^{4, 73}_2 c -b^{4, 72}_2 ∨ -b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ -p_288 ∨ -b^{4, 73}_1 c -b^{4, 72}_2 ∨ -b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ -p_288 ∨ b^{4, 73}_0 c in DIMACS: -7769 -7770 7771 -288 7772 0 -7769 -7770 7771 -288 -7773 0 -7769 -7770 7771 -288 7774 0 c -1+1 --> 0 c ( b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ b^{4, 72}_0 ∧ p_288) -> (-b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ -b^{4, 73}_0) c in CNF: c -b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ -p_288 ∨ -b^{4, 73}_2 c -b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ -p_288 ∨ -b^{4, 73}_1 c -b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ -p_288 ∨ -b^{4, 73}_0 c in DIMACS: -7769 7770 -7771 -288 -7772 0 -7769 7770 -7771 -288 -7773 0 -7769 7770 -7771 -288 -7774 0 c 0+1 --> 1 c (-b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ -b^{4, 72}_0 ∧ p_288) -> (-b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ b^{4, 73}_0) c in CNF: c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ -p_288 ∨ -b^{4, 73}_2 c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ -p_288 ∨ -b^{4, 73}_1 c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ -p_288 ∨ b^{4, 73}_0 c in DIMACS: 7769 7770 7771 -288 -7772 0 7769 7770 7771 -288 -7773 0 7769 7770 7771 -288 7774 0 c 1+1 --> 2 c (-b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ b^{4, 72}_0 ∧ p_288) -> (-b^{4, 73}_2 ∧ b^{4, 73}_1 ∧ -b^{4, 73}_0) c in CNF: c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ -p_288 ∨ -b^{4, 73}_2 c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ -p_288 ∨ b^{4, 73}_1 c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ -p_288 ∨ -b^{4, 73}_0 c in DIMACS: 7769 7770 -7771 -288 -7772 0 7769 7770 -7771 -288 7773 0 7769 7770 -7771 -288 -7774 0 c 2+1 --> break c (-b^{4, 72}_2 ∧ b^{4, 72}_1 ∧ -b^{4, 72}_0 ∧ p_288) -> break c in CNF: c b^{4, 72}_2 ∨ -b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ -p_288 ∨ break c in DIMACS: 7769 -7770 7771 -288 1162 0 c 2-1 --> 1 c (-b^{4, 72}_2 ∧ b^{4, 72}_1 ∧ -b^{4, 72}_0 ∧ -p_288) -> (-b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ b^{4, 73}_0) c in CNF: c b^{4, 72}_2 ∨ -b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ p_288 ∨ -b^{4, 73}_2 c b^{4, 72}_2 ∨ -b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ p_288 ∨ -b^{4, 73}_1 c b^{4, 72}_2 ∨ -b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ p_288 ∨ b^{4, 73}_0 c in DIMACS: 7769 -7770 7771 288 -7772 0 7769 -7770 7771 288 -7773 0 7769 -7770 7771 288 7774 0 c 1-1 --> 0 c (-b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ b^{4, 72}_0 ∧ -p_288) -> (-b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ -b^{4, 73}_0) c in CNF: c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ p_288 ∨ -b^{4, 73}_2 c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ p_288 ∨ -b^{4, 73}_1 c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ p_288 ∨ -b^{4, 73}_0 c in DIMACS: 7769 7770 -7771 288 -7772 0 7769 7770 -7771 288 -7773 0 7769 7770 -7771 288 -7774 0 c 0-1 --> -1 c (-b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ -b^{4, 72}_0 ∧ -p_288) -> ( b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ b^{4, 73}_0) c in CNF: c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ p_288 ∨ b^{4, 73}_2 c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ p_288 ∨ -b^{4, 73}_1 c b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ p_288 ∨ b^{4, 73}_0 c in DIMACS: 7769 7770 7771 288 7772 0 7769 7770 7771 288 -7773 0 7769 7770 7771 288 7774 0 c -1-1 --> -2 c ( b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ b^{4, 72}_0 ∧ -p_288) -> ( b^{4, 73}_2 ∧ b^{4, 73}_1 ∧ -b^{4, 73}_0) c in CNF: c -b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ p_288 ∨ b^{4, 73}_2 c -b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ p_288 ∨ b^{4, 73}_1 c -b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ p_288 ∨ -b^{4, 73}_0 c in DIMACS: -7769 7770 -7771 288 7772 0 -7769 7770 -7771 288 7773 0 -7769 7770 -7771 288 -7774 0 c -2-1 --> break c ( b^{4, 72}_2 ∧ b^{4, 72}_1 ∧ -b^{4, 72}_0 ∧ -p_288) -> break c in CNF: c -b^{4, 72}_2 ∨ -b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ p_288 ∨ break c in DIMACS: -7769 -7770 7771 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 72}_2 ∧ -b^{4, 72}_1 ∧ -b^{4, 72}_0 ∧ true) c in CNF: c -b^{4, 72}_2 ∨ b^{4, 72}_1 ∨ b^{4, 72}_0 ∨ false c in DIMACS: -7769 7770 7771 0 c 3 does not represent an automaton state. c -(-b^{4, 72}_2 ∧ b^{4, 72}_1 ∧ b^{4, 72}_0 ∧ true) c in CNF: c b^{4, 72}_2 ∨ -b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ false c in DIMACS: 7769 -7770 -7771 0 c -3 does not represent an automaton state. c -( b^{4, 72}_2 ∧ b^{4, 72}_1 ∧ b^{4, 72}_0 ∧ true) c in CNF: c -b^{4, 72}_2 ∨ -b^{4, 72}_1 ∨ -b^{4, 72}_0 ∨ false c in DIMACS: -7769 -7770 -7771 0 c i = 73 c -2+1 --> -1 c ( b^{4, 73}_2 ∧ b^{4, 73}_1 ∧ -b^{4, 73}_0 ∧ p_292) -> ( b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ b^{4, 74}_0) c in CNF: c -b^{4, 73}_2 ∨ -b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ -p_292 ∨ b^{4, 74}_2 c -b^{4, 73}_2 ∨ -b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ -p_292 ∨ -b^{4, 74}_1 c -b^{4, 73}_2 ∨ -b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ -p_292 ∨ b^{4, 74}_0 c in DIMACS: -7772 -7773 7774 -292 7775 0 -7772 -7773 7774 -292 -7776 0 -7772 -7773 7774 -292 7777 0 c -1+1 --> 0 c ( b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ b^{4, 73}_0 ∧ p_292) -> (-b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ -b^{4, 74}_0) c in CNF: c -b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ -p_292 ∨ -b^{4, 74}_2 c -b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ -p_292 ∨ -b^{4, 74}_1 c -b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ -p_292 ∨ -b^{4, 74}_0 c in DIMACS: -7772 7773 -7774 -292 -7775 0 -7772 7773 -7774 -292 -7776 0 -7772 7773 -7774 -292 -7777 0 c 0+1 --> 1 c (-b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ -b^{4, 73}_0 ∧ p_292) -> (-b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ b^{4, 74}_0) c in CNF: c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ -p_292 ∨ -b^{4, 74}_2 c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ -p_292 ∨ -b^{4, 74}_1 c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ -p_292 ∨ b^{4, 74}_0 c in DIMACS: 7772 7773 7774 -292 -7775 0 7772 7773 7774 -292 -7776 0 7772 7773 7774 -292 7777 0 c 1+1 --> 2 c (-b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ b^{4, 73}_0 ∧ p_292) -> (-b^{4, 74}_2 ∧ b^{4, 74}_1 ∧ -b^{4, 74}_0) c in CNF: c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ -p_292 ∨ -b^{4, 74}_2 c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ -p_292 ∨ b^{4, 74}_1 c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ -p_292 ∨ -b^{4, 74}_0 c in DIMACS: 7772 7773 -7774 -292 -7775 0 7772 7773 -7774 -292 7776 0 7772 7773 -7774 -292 -7777 0 c 2+1 --> break c (-b^{4, 73}_2 ∧ b^{4, 73}_1 ∧ -b^{4, 73}_0 ∧ p_292) -> break c in CNF: c b^{4, 73}_2 ∨ -b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ -p_292 ∨ break c in DIMACS: 7772 -7773 7774 -292 1162 0 c 2-1 --> 1 c (-b^{4, 73}_2 ∧ b^{4, 73}_1 ∧ -b^{4, 73}_0 ∧ -p_292) -> (-b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ b^{4, 74}_0) c in CNF: c b^{4, 73}_2 ∨ -b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ p_292 ∨ -b^{4, 74}_2 c b^{4, 73}_2 ∨ -b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ p_292 ∨ -b^{4, 74}_1 c b^{4, 73}_2 ∨ -b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ p_292 ∨ b^{4, 74}_0 c in DIMACS: 7772 -7773 7774 292 -7775 0 7772 -7773 7774 292 -7776 0 7772 -7773 7774 292 7777 0 c 1-1 --> 0 c (-b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ b^{4, 73}_0 ∧ -p_292) -> (-b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ -b^{4, 74}_0) c in CNF: c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ p_292 ∨ -b^{4, 74}_2 c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ p_292 ∨ -b^{4, 74}_1 c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ p_292 ∨ -b^{4, 74}_0 c in DIMACS: 7772 7773 -7774 292 -7775 0 7772 7773 -7774 292 -7776 0 7772 7773 -7774 292 -7777 0 c 0-1 --> -1 c (-b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ -b^{4, 73}_0 ∧ -p_292) -> ( b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ b^{4, 74}_0) c in CNF: c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ p_292 ∨ b^{4, 74}_2 c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ p_292 ∨ -b^{4, 74}_1 c b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ p_292 ∨ b^{4, 74}_0 c in DIMACS: 7772 7773 7774 292 7775 0 7772 7773 7774 292 -7776 0 7772 7773 7774 292 7777 0 c -1-1 --> -2 c ( b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ b^{4, 73}_0 ∧ -p_292) -> ( b^{4, 74}_2 ∧ b^{4, 74}_1 ∧ -b^{4, 74}_0) c in CNF: c -b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ p_292 ∨ b^{4, 74}_2 c -b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ p_292 ∨ b^{4, 74}_1 c -b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ p_292 ∨ -b^{4, 74}_0 c in DIMACS: -7772 7773 -7774 292 7775 0 -7772 7773 -7774 292 7776 0 -7772 7773 -7774 292 -7777 0 c -2-1 --> break c ( b^{4, 73}_2 ∧ b^{4, 73}_1 ∧ -b^{4, 73}_0 ∧ -p_292) -> break c in CNF: c -b^{4, 73}_2 ∨ -b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ p_292 ∨ break c in DIMACS: -7772 -7773 7774 292 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 73}_2 ∧ -b^{4, 73}_1 ∧ -b^{4, 73}_0 ∧ true) c in CNF: c -b^{4, 73}_2 ∨ b^{4, 73}_1 ∨ b^{4, 73}_0 ∨ false c in DIMACS: -7772 7773 7774 0 c 3 does not represent an automaton state. c -(-b^{4, 73}_2 ∧ b^{4, 73}_1 ∧ b^{4, 73}_0 ∧ true) c in CNF: c b^{4, 73}_2 ∨ -b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ false c in DIMACS: 7772 -7773 -7774 0 c -3 does not represent an automaton state. c -( b^{4, 73}_2 ∧ b^{4, 73}_1 ∧ b^{4, 73}_0 ∧ true) c in CNF: c -b^{4, 73}_2 ∨ -b^{4, 73}_1 ∨ -b^{4, 73}_0 ∨ false c in DIMACS: -7772 -7773 -7774 0 c i = 74 c -2+1 --> -1 c ( b^{4, 74}_2 ∧ b^{4, 74}_1 ∧ -b^{4, 74}_0 ∧ p_296) -> ( b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ b^{4, 75}_0) c in CNF: c -b^{4, 74}_2 ∨ -b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ -p_296 ∨ b^{4, 75}_2 c -b^{4, 74}_2 ∨ -b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ -p_296 ∨ -b^{4, 75}_1 c -b^{4, 74}_2 ∨ -b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ -p_296 ∨ b^{4, 75}_0 c in DIMACS: -7775 -7776 7777 -296 7778 0 -7775 -7776 7777 -296 -7779 0 -7775 -7776 7777 -296 7780 0 c -1+1 --> 0 c ( b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ b^{4, 74}_0 ∧ p_296) -> (-b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ -b^{4, 75}_0) c in CNF: c -b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ -p_296 ∨ -b^{4, 75}_2 c -b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ -p_296 ∨ -b^{4, 75}_1 c -b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ -p_296 ∨ -b^{4, 75}_0 c in DIMACS: -7775 7776 -7777 -296 -7778 0 -7775 7776 -7777 -296 -7779 0 -7775 7776 -7777 -296 -7780 0 c 0+1 --> 1 c (-b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ -b^{4, 74}_0 ∧ p_296) -> (-b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ b^{4, 75}_0) c in CNF: c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ -p_296 ∨ -b^{4, 75}_2 c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ -p_296 ∨ -b^{4, 75}_1 c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ -p_296 ∨ b^{4, 75}_0 c in DIMACS: 7775 7776 7777 -296 -7778 0 7775 7776 7777 -296 -7779 0 7775 7776 7777 -296 7780 0 c 1+1 --> 2 c (-b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ b^{4, 74}_0 ∧ p_296) -> (-b^{4, 75}_2 ∧ b^{4, 75}_1 ∧ -b^{4, 75}_0) c in CNF: c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ -p_296 ∨ -b^{4, 75}_2 c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ -p_296 ∨ b^{4, 75}_1 c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ -p_296 ∨ -b^{4, 75}_0 c in DIMACS: 7775 7776 -7777 -296 -7778 0 7775 7776 -7777 -296 7779 0 7775 7776 -7777 -296 -7780 0 c 2+1 --> break c (-b^{4, 74}_2 ∧ b^{4, 74}_1 ∧ -b^{4, 74}_0 ∧ p_296) -> break c in CNF: c b^{4, 74}_2 ∨ -b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ -p_296 ∨ break c in DIMACS: 7775 -7776 7777 -296 1162 0 c 2-1 --> 1 c (-b^{4, 74}_2 ∧ b^{4, 74}_1 ∧ -b^{4, 74}_0 ∧ -p_296) -> (-b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ b^{4, 75}_0) c in CNF: c b^{4, 74}_2 ∨ -b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ p_296 ∨ -b^{4, 75}_2 c b^{4, 74}_2 ∨ -b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ p_296 ∨ -b^{4, 75}_1 c b^{4, 74}_2 ∨ -b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ p_296 ∨ b^{4, 75}_0 c in DIMACS: 7775 -7776 7777 296 -7778 0 7775 -7776 7777 296 -7779 0 7775 -7776 7777 296 7780 0 c 1-1 --> 0 c (-b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ b^{4, 74}_0 ∧ -p_296) -> (-b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ -b^{4, 75}_0) c in CNF: c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ p_296 ∨ -b^{4, 75}_2 c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ p_296 ∨ -b^{4, 75}_1 c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ p_296 ∨ -b^{4, 75}_0 c in DIMACS: 7775 7776 -7777 296 -7778 0 7775 7776 -7777 296 -7779 0 7775 7776 -7777 296 -7780 0 c 0-1 --> -1 c (-b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ -b^{4, 74}_0 ∧ -p_296) -> ( b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ b^{4, 75}_0) c in CNF: c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ p_296 ∨ b^{4, 75}_2 c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ p_296 ∨ -b^{4, 75}_1 c b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ p_296 ∨ b^{4, 75}_0 c in DIMACS: 7775 7776 7777 296 7778 0 7775 7776 7777 296 -7779 0 7775 7776 7777 296 7780 0 c -1-1 --> -2 c ( b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ b^{4, 74}_0 ∧ -p_296) -> ( b^{4, 75}_2 ∧ b^{4, 75}_1 ∧ -b^{4, 75}_0) c in CNF: c -b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ p_296 ∨ b^{4, 75}_2 c -b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ p_296 ∨ b^{4, 75}_1 c -b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ p_296 ∨ -b^{4, 75}_0 c in DIMACS: -7775 7776 -7777 296 7778 0 -7775 7776 -7777 296 7779 0 -7775 7776 -7777 296 -7780 0 c -2-1 --> break c ( b^{4, 74}_2 ∧ b^{4, 74}_1 ∧ -b^{4, 74}_0 ∧ -p_296) -> break c in CNF: c -b^{4, 74}_2 ∨ -b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ p_296 ∨ break c in DIMACS: -7775 -7776 7777 296 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 74}_2 ∧ -b^{4, 74}_1 ∧ -b^{4, 74}_0 ∧ true) c in CNF: c -b^{4, 74}_2 ∨ b^{4, 74}_1 ∨ b^{4, 74}_0 ∨ false c in DIMACS: -7775 7776 7777 0 c 3 does not represent an automaton state. c -(-b^{4, 74}_2 ∧ b^{4, 74}_1 ∧ b^{4, 74}_0 ∧ true) c in CNF: c b^{4, 74}_2 ∨ -b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ false c in DIMACS: 7775 -7776 -7777 0 c -3 does not represent an automaton state. c -( b^{4, 74}_2 ∧ b^{4, 74}_1 ∧ b^{4, 74}_0 ∧ true) c in CNF: c -b^{4, 74}_2 ∨ -b^{4, 74}_1 ∨ -b^{4, 74}_0 ∨ false c in DIMACS: -7775 -7776 -7777 0 c i = 75 c -2+1 --> -1 c ( b^{4, 75}_2 ∧ b^{4, 75}_1 ∧ -b^{4, 75}_0 ∧ p_300) -> ( b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ b^{4, 76}_0) c in CNF: c -b^{4, 75}_2 ∨ -b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ -p_300 ∨ b^{4, 76}_2 c -b^{4, 75}_2 ∨ -b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ -p_300 ∨ -b^{4, 76}_1 c -b^{4, 75}_2 ∨ -b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ -p_300 ∨ b^{4, 76}_0 c in DIMACS: -7778 -7779 7780 -300 7781 0 -7778 -7779 7780 -300 -7782 0 -7778 -7779 7780 -300 7783 0 c -1+1 --> 0 c ( b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ b^{4, 75}_0 ∧ p_300) -> (-b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ -b^{4, 76}_0) c in CNF: c -b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ -p_300 ∨ -b^{4, 76}_2 c -b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ -p_300 ∨ -b^{4, 76}_1 c -b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ -p_300 ∨ -b^{4, 76}_0 c in DIMACS: -7778 7779 -7780 -300 -7781 0 -7778 7779 -7780 -300 -7782 0 -7778 7779 -7780 -300 -7783 0 c 0+1 --> 1 c (-b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ -b^{4, 75}_0 ∧ p_300) -> (-b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ b^{4, 76}_0) c in CNF: c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ -p_300 ∨ -b^{4, 76}_2 c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ -p_300 ∨ -b^{4, 76}_1 c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ -p_300 ∨ b^{4, 76}_0 c in DIMACS: 7778 7779 7780 -300 -7781 0 7778 7779 7780 -300 -7782 0 7778 7779 7780 -300 7783 0 c 1+1 --> 2 c (-b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ b^{4, 75}_0 ∧ p_300) -> (-b^{4, 76}_2 ∧ b^{4, 76}_1 ∧ -b^{4, 76}_0) c in CNF: c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ -p_300 ∨ -b^{4, 76}_2 c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ -p_300 ∨ b^{4, 76}_1 c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ -p_300 ∨ -b^{4, 76}_0 c in DIMACS: 7778 7779 -7780 -300 -7781 0 7778 7779 -7780 -300 7782 0 7778 7779 -7780 -300 -7783 0 c 2+1 --> break c (-b^{4, 75}_2 ∧ b^{4, 75}_1 ∧ -b^{4, 75}_0 ∧ p_300) -> break c in CNF: c b^{4, 75}_2 ∨ -b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ -p_300 ∨ break c in DIMACS: 7778 -7779 7780 -300 1162 0 c 2-1 --> 1 c (-b^{4, 75}_2 ∧ b^{4, 75}_1 ∧ -b^{4, 75}_0 ∧ -p_300) -> (-b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ b^{4, 76}_0) c in CNF: c b^{4, 75}_2 ∨ -b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ p_300 ∨ -b^{4, 76}_2 c b^{4, 75}_2 ∨ -b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ p_300 ∨ -b^{4, 76}_1 c b^{4, 75}_2 ∨ -b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ p_300 ∨ b^{4, 76}_0 c in DIMACS: 7778 -7779 7780 300 -7781 0 7778 -7779 7780 300 -7782 0 7778 -7779 7780 300 7783 0 c 1-1 --> 0 c (-b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ b^{4, 75}_0 ∧ -p_300) -> (-b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ -b^{4, 76}_0) c in CNF: c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ p_300 ∨ -b^{4, 76}_2 c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ p_300 ∨ -b^{4, 76}_1 c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ p_300 ∨ -b^{4, 76}_0 c in DIMACS: 7778 7779 -7780 300 -7781 0 7778 7779 -7780 300 -7782 0 7778 7779 -7780 300 -7783 0 c 0-1 --> -1 c (-b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ -b^{4, 75}_0 ∧ -p_300) -> ( b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ b^{4, 76}_0) c in CNF: c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ p_300 ∨ b^{4, 76}_2 c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ p_300 ∨ -b^{4, 76}_1 c b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ p_300 ∨ b^{4, 76}_0 c in DIMACS: 7778 7779 7780 300 7781 0 7778 7779 7780 300 -7782 0 7778 7779 7780 300 7783 0 c -1-1 --> -2 c ( b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ b^{4, 75}_0 ∧ -p_300) -> ( b^{4, 76}_2 ∧ b^{4, 76}_1 ∧ -b^{4, 76}_0) c in CNF: c -b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ p_300 ∨ b^{4, 76}_2 c -b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ p_300 ∨ b^{4, 76}_1 c -b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ p_300 ∨ -b^{4, 76}_0 c in DIMACS: -7778 7779 -7780 300 7781 0 -7778 7779 -7780 300 7782 0 -7778 7779 -7780 300 -7783 0 c -2-1 --> break c ( b^{4, 75}_2 ∧ b^{4, 75}_1 ∧ -b^{4, 75}_0 ∧ -p_300) -> break c in CNF: c -b^{4, 75}_2 ∨ -b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ p_300 ∨ break c in DIMACS: -7778 -7779 7780 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 75}_2 ∧ -b^{4, 75}_1 ∧ -b^{4, 75}_0 ∧ true) c in CNF: c -b^{4, 75}_2 ∨ b^{4, 75}_1 ∨ b^{4, 75}_0 ∨ false c in DIMACS: -7778 7779 7780 0 c 3 does not represent an automaton state. c -(-b^{4, 75}_2 ∧ b^{4, 75}_1 ∧ b^{4, 75}_0 ∧ true) c in CNF: c b^{4, 75}_2 ∨ -b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ false c in DIMACS: 7778 -7779 -7780 0 c -3 does not represent an automaton state. c -( b^{4, 75}_2 ∧ b^{4, 75}_1 ∧ b^{4, 75}_0 ∧ true) c in CNF: c -b^{4, 75}_2 ∨ -b^{4, 75}_1 ∨ -b^{4, 75}_0 ∨ false c in DIMACS: -7778 -7779 -7780 0 c i = 76 c -2+1 --> -1 c ( b^{4, 76}_2 ∧ b^{4, 76}_1 ∧ -b^{4, 76}_0 ∧ p_304) -> ( b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ b^{4, 77}_0) c in CNF: c -b^{4, 76}_2 ∨ -b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ -p_304 ∨ b^{4, 77}_2 c -b^{4, 76}_2 ∨ -b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ -p_304 ∨ -b^{4, 77}_1 c -b^{4, 76}_2 ∨ -b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ -p_304 ∨ b^{4, 77}_0 c in DIMACS: -7781 -7782 7783 -304 7784 0 -7781 -7782 7783 -304 -7785 0 -7781 -7782 7783 -304 7786 0 c -1+1 --> 0 c ( b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ b^{4, 76}_0 ∧ p_304) -> (-b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ -b^{4, 77}_0) c in CNF: c -b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ -p_304 ∨ -b^{4, 77}_2 c -b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ -p_304 ∨ -b^{4, 77}_1 c -b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ -p_304 ∨ -b^{4, 77}_0 c in DIMACS: -7781 7782 -7783 -304 -7784 0 -7781 7782 -7783 -304 -7785 0 -7781 7782 -7783 -304 -7786 0 c 0+1 --> 1 c (-b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ -b^{4, 76}_0 ∧ p_304) -> (-b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ b^{4, 77}_0) c in CNF: c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ -p_304 ∨ -b^{4, 77}_2 c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ -p_304 ∨ -b^{4, 77}_1 c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ -p_304 ∨ b^{4, 77}_0 c in DIMACS: 7781 7782 7783 -304 -7784 0 7781 7782 7783 -304 -7785 0 7781 7782 7783 -304 7786 0 c 1+1 --> 2 c (-b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ b^{4, 76}_0 ∧ p_304) -> (-b^{4, 77}_2 ∧ b^{4, 77}_1 ∧ -b^{4, 77}_0) c in CNF: c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ -p_304 ∨ -b^{4, 77}_2 c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ -p_304 ∨ b^{4, 77}_1 c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ -p_304 ∨ -b^{4, 77}_0 c in DIMACS: 7781 7782 -7783 -304 -7784 0 7781 7782 -7783 -304 7785 0 7781 7782 -7783 -304 -7786 0 c 2+1 --> break c (-b^{4, 76}_2 ∧ b^{4, 76}_1 ∧ -b^{4, 76}_0 ∧ p_304) -> break c in CNF: c b^{4, 76}_2 ∨ -b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ -p_304 ∨ break c in DIMACS: 7781 -7782 7783 -304 1162 0 c 2-1 --> 1 c (-b^{4, 76}_2 ∧ b^{4, 76}_1 ∧ -b^{4, 76}_0 ∧ -p_304) -> (-b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ b^{4, 77}_0) c in CNF: c b^{4, 76}_2 ∨ -b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ p_304 ∨ -b^{4, 77}_2 c b^{4, 76}_2 ∨ -b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ p_304 ∨ -b^{4, 77}_1 c b^{4, 76}_2 ∨ -b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ p_304 ∨ b^{4, 77}_0 c in DIMACS: 7781 -7782 7783 304 -7784 0 7781 -7782 7783 304 -7785 0 7781 -7782 7783 304 7786 0 c 1-1 --> 0 c (-b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ b^{4, 76}_0 ∧ -p_304) -> (-b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ -b^{4, 77}_0) c in CNF: c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ p_304 ∨ -b^{4, 77}_2 c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ p_304 ∨ -b^{4, 77}_1 c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ p_304 ∨ -b^{4, 77}_0 c in DIMACS: 7781 7782 -7783 304 -7784 0 7781 7782 -7783 304 -7785 0 7781 7782 -7783 304 -7786 0 c 0-1 --> -1 c (-b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ -b^{4, 76}_0 ∧ -p_304) -> ( b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ b^{4, 77}_0) c in CNF: c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ p_304 ∨ b^{4, 77}_2 c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ p_304 ∨ -b^{4, 77}_1 c b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ p_304 ∨ b^{4, 77}_0 c in DIMACS: 7781 7782 7783 304 7784 0 7781 7782 7783 304 -7785 0 7781 7782 7783 304 7786 0 c -1-1 --> -2 c ( b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ b^{4, 76}_0 ∧ -p_304) -> ( b^{4, 77}_2 ∧ b^{4, 77}_1 ∧ -b^{4, 77}_0) c in CNF: c -b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ p_304 ∨ b^{4, 77}_2 c -b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ p_304 ∨ b^{4, 77}_1 c -b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ p_304 ∨ -b^{4, 77}_0 c in DIMACS: -7781 7782 -7783 304 7784 0 -7781 7782 -7783 304 7785 0 -7781 7782 -7783 304 -7786 0 c -2-1 --> break c ( b^{4, 76}_2 ∧ b^{4, 76}_1 ∧ -b^{4, 76}_0 ∧ -p_304) -> break c in CNF: c -b^{4, 76}_2 ∨ -b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ p_304 ∨ break c in DIMACS: -7781 -7782 7783 304 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 76}_2 ∧ -b^{4, 76}_1 ∧ -b^{4, 76}_0 ∧ true) c in CNF: c -b^{4, 76}_2 ∨ b^{4, 76}_1 ∨ b^{4, 76}_0 ∨ false c in DIMACS: -7781 7782 7783 0 c 3 does not represent an automaton state. c -(-b^{4, 76}_2 ∧ b^{4, 76}_1 ∧ b^{4, 76}_0 ∧ true) c in CNF: c b^{4, 76}_2 ∨ -b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ false c in DIMACS: 7781 -7782 -7783 0 c -3 does not represent an automaton state. c -( b^{4, 76}_2 ∧ b^{4, 76}_1 ∧ b^{4, 76}_0 ∧ true) c in CNF: c -b^{4, 76}_2 ∨ -b^{4, 76}_1 ∨ -b^{4, 76}_0 ∨ false c in DIMACS: -7781 -7782 -7783 0 c i = 77 c -2+1 --> -1 c ( b^{4, 77}_2 ∧ b^{4, 77}_1 ∧ -b^{4, 77}_0 ∧ p_308) -> ( b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ b^{4, 78}_0) c in CNF: c -b^{4, 77}_2 ∨ -b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ -p_308 ∨ b^{4, 78}_2 c -b^{4, 77}_2 ∨ -b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ -p_308 ∨ -b^{4, 78}_1 c -b^{4, 77}_2 ∨ -b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ -p_308 ∨ b^{4, 78}_0 c in DIMACS: -7784 -7785 7786 -308 7787 0 -7784 -7785 7786 -308 -7788 0 -7784 -7785 7786 -308 7789 0 c -1+1 --> 0 c ( b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ b^{4, 77}_0 ∧ p_308) -> (-b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ -b^{4, 78}_0) c in CNF: c -b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ -p_308 ∨ -b^{4, 78}_2 c -b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ -p_308 ∨ -b^{4, 78}_1 c -b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ -p_308 ∨ -b^{4, 78}_0 c in DIMACS: -7784 7785 -7786 -308 -7787 0 -7784 7785 -7786 -308 -7788 0 -7784 7785 -7786 -308 -7789 0 c 0+1 --> 1 c (-b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ -b^{4, 77}_0 ∧ p_308) -> (-b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ b^{4, 78}_0) c in CNF: c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ -p_308 ∨ -b^{4, 78}_2 c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ -p_308 ∨ -b^{4, 78}_1 c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ -p_308 ∨ b^{4, 78}_0 c in DIMACS: 7784 7785 7786 -308 -7787 0 7784 7785 7786 -308 -7788 0 7784 7785 7786 -308 7789 0 c 1+1 --> 2 c (-b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ b^{4, 77}_0 ∧ p_308) -> (-b^{4, 78}_2 ∧ b^{4, 78}_1 ∧ -b^{4, 78}_0) c in CNF: c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ -p_308 ∨ -b^{4, 78}_2 c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ -p_308 ∨ b^{4, 78}_1 c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ -p_308 ∨ -b^{4, 78}_0 c in DIMACS: 7784 7785 -7786 -308 -7787 0 7784 7785 -7786 -308 7788 0 7784 7785 -7786 -308 -7789 0 c 2+1 --> break c (-b^{4, 77}_2 ∧ b^{4, 77}_1 ∧ -b^{4, 77}_0 ∧ p_308) -> break c in CNF: c b^{4, 77}_2 ∨ -b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ -p_308 ∨ break c in DIMACS: 7784 -7785 7786 -308 1162 0 c 2-1 --> 1 c (-b^{4, 77}_2 ∧ b^{4, 77}_1 ∧ -b^{4, 77}_0 ∧ -p_308) -> (-b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ b^{4, 78}_0) c in CNF: c b^{4, 77}_2 ∨ -b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ p_308 ∨ -b^{4, 78}_2 c b^{4, 77}_2 ∨ -b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ p_308 ∨ -b^{4, 78}_1 c b^{4, 77}_2 ∨ -b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ p_308 ∨ b^{4, 78}_0 c in DIMACS: 7784 -7785 7786 308 -7787 0 7784 -7785 7786 308 -7788 0 7784 -7785 7786 308 7789 0 c 1-1 --> 0 c (-b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ b^{4, 77}_0 ∧ -p_308) -> (-b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ -b^{4, 78}_0) c in CNF: c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ p_308 ∨ -b^{4, 78}_2 c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ p_308 ∨ -b^{4, 78}_1 c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ p_308 ∨ -b^{4, 78}_0 c in DIMACS: 7784 7785 -7786 308 -7787 0 7784 7785 -7786 308 -7788 0 7784 7785 -7786 308 -7789 0 c 0-1 --> -1 c (-b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ -b^{4, 77}_0 ∧ -p_308) -> ( b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ b^{4, 78}_0) c in CNF: c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ p_308 ∨ b^{4, 78}_2 c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ p_308 ∨ -b^{4, 78}_1 c b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ p_308 ∨ b^{4, 78}_0 c in DIMACS: 7784 7785 7786 308 7787 0 7784 7785 7786 308 -7788 0 7784 7785 7786 308 7789 0 c -1-1 --> -2 c ( b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ b^{4, 77}_0 ∧ -p_308) -> ( b^{4, 78}_2 ∧ b^{4, 78}_1 ∧ -b^{4, 78}_0) c in CNF: c -b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ p_308 ∨ b^{4, 78}_2 c -b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ p_308 ∨ b^{4, 78}_1 c -b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ p_308 ∨ -b^{4, 78}_0 c in DIMACS: -7784 7785 -7786 308 7787 0 -7784 7785 -7786 308 7788 0 -7784 7785 -7786 308 -7789 0 c -2-1 --> break c ( b^{4, 77}_2 ∧ b^{4, 77}_1 ∧ -b^{4, 77}_0 ∧ -p_308) -> break c in CNF: c -b^{4, 77}_2 ∨ -b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ p_308 ∨ break c in DIMACS: -7784 -7785 7786 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 77}_2 ∧ -b^{4, 77}_1 ∧ -b^{4, 77}_0 ∧ true) c in CNF: c -b^{4, 77}_2 ∨ b^{4, 77}_1 ∨ b^{4, 77}_0 ∨ false c in DIMACS: -7784 7785 7786 0 c 3 does not represent an automaton state. c -(-b^{4, 77}_2 ∧ b^{4, 77}_1 ∧ b^{4, 77}_0 ∧ true) c in CNF: c b^{4, 77}_2 ∨ -b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ false c in DIMACS: 7784 -7785 -7786 0 c -3 does not represent an automaton state. c -( b^{4, 77}_2 ∧ b^{4, 77}_1 ∧ b^{4, 77}_0 ∧ true) c in CNF: c -b^{4, 77}_2 ∨ -b^{4, 77}_1 ∨ -b^{4, 77}_0 ∨ false c in DIMACS: -7784 -7785 -7786 0 c i = 78 c -2+1 --> -1 c ( b^{4, 78}_2 ∧ b^{4, 78}_1 ∧ -b^{4, 78}_0 ∧ p_312) -> ( b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ b^{4, 79}_0) c in CNF: c -b^{4, 78}_2 ∨ -b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ -p_312 ∨ b^{4, 79}_2 c -b^{4, 78}_2 ∨ -b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ -p_312 ∨ -b^{4, 79}_1 c -b^{4, 78}_2 ∨ -b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ -p_312 ∨ b^{4, 79}_0 c in DIMACS: -7787 -7788 7789 -312 7790 0 -7787 -7788 7789 -312 -7791 0 -7787 -7788 7789 -312 7792 0 c -1+1 --> 0 c ( b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ b^{4, 78}_0 ∧ p_312) -> (-b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ -b^{4, 79}_0) c in CNF: c -b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ -p_312 ∨ -b^{4, 79}_2 c -b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ -p_312 ∨ -b^{4, 79}_1 c -b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ -p_312 ∨ -b^{4, 79}_0 c in DIMACS: -7787 7788 -7789 -312 -7790 0 -7787 7788 -7789 -312 -7791 0 -7787 7788 -7789 -312 -7792 0 c 0+1 --> 1 c (-b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ -b^{4, 78}_0 ∧ p_312) -> (-b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ b^{4, 79}_0) c in CNF: c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ -p_312 ∨ -b^{4, 79}_2 c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ -p_312 ∨ -b^{4, 79}_1 c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ -p_312 ∨ b^{4, 79}_0 c in DIMACS: 7787 7788 7789 -312 -7790 0 7787 7788 7789 -312 -7791 0 7787 7788 7789 -312 7792 0 c 1+1 --> 2 c (-b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ b^{4, 78}_0 ∧ p_312) -> (-b^{4, 79}_2 ∧ b^{4, 79}_1 ∧ -b^{4, 79}_0) c in CNF: c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ -p_312 ∨ -b^{4, 79}_2 c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ -p_312 ∨ b^{4, 79}_1 c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ -p_312 ∨ -b^{4, 79}_0 c in DIMACS: 7787 7788 -7789 -312 -7790 0 7787 7788 -7789 -312 7791 0 7787 7788 -7789 -312 -7792 0 c 2+1 --> break c (-b^{4, 78}_2 ∧ b^{4, 78}_1 ∧ -b^{4, 78}_0 ∧ p_312) -> break c in CNF: c b^{4, 78}_2 ∨ -b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ -p_312 ∨ break c in DIMACS: 7787 -7788 7789 -312 1162 0 c 2-1 --> 1 c (-b^{4, 78}_2 ∧ b^{4, 78}_1 ∧ -b^{4, 78}_0 ∧ -p_312) -> (-b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ b^{4, 79}_0) c in CNF: c b^{4, 78}_2 ∨ -b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ p_312 ∨ -b^{4, 79}_2 c b^{4, 78}_2 ∨ -b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ p_312 ∨ -b^{4, 79}_1 c b^{4, 78}_2 ∨ -b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ p_312 ∨ b^{4, 79}_0 c in DIMACS: 7787 -7788 7789 312 -7790 0 7787 -7788 7789 312 -7791 0 7787 -7788 7789 312 7792 0 c 1-1 --> 0 c (-b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ b^{4, 78}_0 ∧ -p_312) -> (-b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ -b^{4, 79}_0) c in CNF: c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ p_312 ∨ -b^{4, 79}_2 c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ p_312 ∨ -b^{4, 79}_1 c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ p_312 ∨ -b^{4, 79}_0 c in DIMACS: 7787 7788 -7789 312 -7790 0 7787 7788 -7789 312 -7791 0 7787 7788 -7789 312 -7792 0 c 0-1 --> -1 c (-b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ -b^{4, 78}_0 ∧ -p_312) -> ( b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ b^{4, 79}_0) c in CNF: c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ p_312 ∨ b^{4, 79}_2 c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ p_312 ∨ -b^{4, 79}_1 c b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ p_312 ∨ b^{4, 79}_0 c in DIMACS: 7787 7788 7789 312 7790 0 7787 7788 7789 312 -7791 0 7787 7788 7789 312 7792 0 c -1-1 --> -2 c ( b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ b^{4, 78}_0 ∧ -p_312) -> ( b^{4, 79}_2 ∧ b^{4, 79}_1 ∧ -b^{4, 79}_0) c in CNF: c -b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ p_312 ∨ b^{4, 79}_2 c -b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ p_312 ∨ b^{4, 79}_1 c -b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ p_312 ∨ -b^{4, 79}_0 c in DIMACS: -7787 7788 -7789 312 7790 0 -7787 7788 -7789 312 7791 0 -7787 7788 -7789 312 -7792 0 c -2-1 --> break c ( b^{4, 78}_2 ∧ b^{4, 78}_1 ∧ -b^{4, 78}_0 ∧ -p_312) -> break c in CNF: c -b^{4, 78}_2 ∨ -b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ p_312 ∨ break c in DIMACS: -7787 -7788 7789 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 78}_2 ∧ -b^{4, 78}_1 ∧ -b^{4, 78}_0 ∧ true) c in CNF: c -b^{4, 78}_2 ∨ b^{4, 78}_1 ∨ b^{4, 78}_0 ∨ false c in DIMACS: -7787 7788 7789 0 c 3 does not represent an automaton state. c -(-b^{4, 78}_2 ∧ b^{4, 78}_1 ∧ b^{4, 78}_0 ∧ true) c in CNF: c b^{4, 78}_2 ∨ -b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ false c in DIMACS: 7787 -7788 -7789 0 c -3 does not represent an automaton state. c -( b^{4, 78}_2 ∧ b^{4, 78}_1 ∧ b^{4, 78}_0 ∧ true) c in CNF: c -b^{4, 78}_2 ∨ -b^{4, 78}_1 ∨ -b^{4, 78}_0 ∨ false c in DIMACS: -7787 -7788 -7789 0 c i = 79 c -2+1 --> -1 c ( b^{4, 79}_2 ∧ b^{4, 79}_1 ∧ -b^{4, 79}_0 ∧ p_316) -> ( b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ b^{4, 80}_0) c in CNF: c -b^{4, 79}_2 ∨ -b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ -p_316 ∨ b^{4, 80}_2 c -b^{4, 79}_2 ∨ -b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ -p_316 ∨ -b^{4, 80}_1 c -b^{4, 79}_2 ∨ -b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ -p_316 ∨ b^{4, 80}_0 c in DIMACS: -7790 -7791 7792 -316 7793 0 -7790 -7791 7792 -316 -7794 0 -7790 -7791 7792 -316 7795 0 c -1+1 --> 0 c ( b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ b^{4, 79}_0 ∧ p_316) -> (-b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ -b^{4, 80}_0) c in CNF: c -b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ -p_316 ∨ -b^{4, 80}_2 c -b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ -p_316 ∨ -b^{4, 80}_1 c -b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ -p_316 ∨ -b^{4, 80}_0 c in DIMACS: -7790 7791 -7792 -316 -7793 0 -7790 7791 -7792 -316 -7794 0 -7790 7791 -7792 -316 -7795 0 c 0+1 --> 1 c (-b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ -b^{4, 79}_0 ∧ p_316) -> (-b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ b^{4, 80}_0) c in CNF: c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ -p_316 ∨ -b^{4, 80}_2 c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ -p_316 ∨ -b^{4, 80}_1 c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ -p_316 ∨ b^{4, 80}_0 c in DIMACS: 7790 7791 7792 -316 -7793 0 7790 7791 7792 -316 -7794 0 7790 7791 7792 -316 7795 0 c 1+1 --> 2 c (-b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ b^{4, 79}_0 ∧ p_316) -> (-b^{4, 80}_2 ∧ b^{4, 80}_1 ∧ -b^{4, 80}_0) c in CNF: c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ -p_316 ∨ -b^{4, 80}_2 c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ -p_316 ∨ b^{4, 80}_1 c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ -p_316 ∨ -b^{4, 80}_0 c in DIMACS: 7790 7791 -7792 -316 -7793 0 7790 7791 -7792 -316 7794 0 7790 7791 -7792 -316 -7795 0 c 2+1 --> break c (-b^{4, 79}_2 ∧ b^{4, 79}_1 ∧ -b^{4, 79}_0 ∧ p_316) -> break c in CNF: c b^{4, 79}_2 ∨ -b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ -p_316 ∨ break c in DIMACS: 7790 -7791 7792 -316 1162 0 c 2-1 --> 1 c (-b^{4, 79}_2 ∧ b^{4, 79}_1 ∧ -b^{4, 79}_0 ∧ -p_316) -> (-b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ b^{4, 80}_0) c in CNF: c b^{4, 79}_2 ∨ -b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ p_316 ∨ -b^{4, 80}_2 c b^{4, 79}_2 ∨ -b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ p_316 ∨ -b^{4, 80}_1 c b^{4, 79}_2 ∨ -b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ p_316 ∨ b^{4, 80}_0 c in DIMACS: 7790 -7791 7792 316 -7793 0 7790 -7791 7792 316 -7794 0 7790 -7791 7792 316 7795 0 c 1-1 --> 0 c (-b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ b^{4, 79}_0 ∧ -p_316) -> (-b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ -b^{4, 80}_0) c in CNF: c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ p_316 ∨ -b^{4, 80}_2 c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ p_316 ∨ -b^{4, 80}_1 c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ p_316 ∨ -b^{4, 80}_0 c in DIMACS: 7790 7791 -7792 316 -7793 0 7790 7791 -7792 316 -7794 0 7790 7791 -7792 316 -7795 0 c 0-1 --> -1 c (-b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ -b^{4, 79}_0 ∧ -p_316) -> ( b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ b^{4, 80}_0) c in CNF: c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ p_316 ∨ b^{4, 80}_2 c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ p_316 ∨ -b^{4, 80}_1 c b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ p_316 ∨ b^{4, 80}_0 c in DIMACS: 7790 7791 7792 316 7793 0 7790 7791 7792 316 -7794 0 7790 7791 7792 316 7795 0 c -1-1 --> -2 c ( b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ b^{4, 79}_0 ∧ -p_316) -> ( b^{4, 80}_2 ∧ b^{4, 80}_1 ∧ -b^{4, 80}_0) c in CNF: c -b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ p_316 ∨ b^{4, 80}_2 c -b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ p_316 ∨ b^{4, 80}_1 c -b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ p_316 ∨ -b^{4, 80}_0 c in DIMACS: -7790 7791 -7792 316 7793 0 -7790 7791 -7792 316 7794 0 -7790 7791 -7792 316 -7795 0 c -2-1 --> break c ( b^{4, 79}_2 ∧ b^{4, 79}_1 ∧ -b^{4, 79}_0 ∧ -p_316) -> break c in CNF: c -b^{4, 79}_2 ∨ -b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ p_316 ∨ break c in DIMACS: -7790 -7791 7792 316 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 79}_2 ∧ -b^{4, 79}_1 ∧ -b^{4, 79}_0 ∧ true) c in CNF: c -b^{4, 79}_2 ∨ b^{4, 79}_1 ∨ b^{4, 79}_0 ∨ false c in DIMACS: -7790 7791 7792 0 c 3 does not represent an automaton state. c -(-b^{4, 79}_2 ∧ b^{4, 79}_1 ∧ b^{4, 79}_0 ∧ true) c in CNF: c b^{4, 79}_2 ∨ -b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ false c in DIMACS: 7790 -7791 -7792 0 c -3 does not represent an automaton state. c -( b^{4, 79}_2 ∧ b^{4, 79}_1 ∧ b^{4, 79}_0 ∧ true) c in CNF: c -b^{4, 79}_2 ∨ -b^{4, 79}_1 ∨ -b^{4, 79}_0 ∨ false c in DIMACS: -7790 -7791 -7792 0 c i = 80 c -2+1 --> -1 c ( b^{4, 80}_2 ∧ b^{4, 80}_1 ∧ -b^{4, 80}_0 ∧ p_320) -> ( b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ b^{4, 81}_0) c in CNF: c -b^{4, 80}_2 ∨ -b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ -p_320 ∨ b^{4, 81}_2 c -b^{4, 80}_2 ∨ -b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ -p_320 ∨ -b^{4, 81}_1 c -b^{4, 80}_2 ∨ -b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ -p_320 ∨ b^{4, 81}_0 c in DIMACS: -7793 -7794 7795 -320 7796 0 -7793 -7794 7795 -320 -7797 0 -7793 -7794 7795 -320 7798 0 c -1+1 --> 0 c ( b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ b^{4, 80}_0 ∧ p_320) -> (-b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ -b^{4, 81}_0) c in CNF: c -b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ -p_320 ∨ -b^{4, 81}_2 c -b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ -p_320 ∨ -b^{4, 81}_1 c -b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ -p_320 ∨ -b^{4, 81}_0 c in DIMACS: -7793 7794 -7795 -320 -7796 0 -7793 7794 -7795 -320 -7797 0 -7793 7794 -7795 -320 -7798 0 c 0+1 --> 1 c (-b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ -b^{4, 80}_0 ∧ p_320) -> (-b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ b^{4, 81}_0) c in CNF: c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ -p_320 ∨ -b^{4, 81}_2 c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ -p_320 ∨ -b^{4, 81}_1 c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ -p_320 ∨ b^{4, 81}_0 c in DIMACS: 7793 7794 7795 -320 -7796 0 7793 7794 7795 -320 -7797 0 7793 7794 7795 -320 7798 0 c 1+1 --> 2 c (-b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ b^{4, 80}_0 ∧ p_320) -> (-b^{4, 81}_2 ∧ b^{4, 81}_1 ∧ -b^{4, 81}_0) c in CNF: c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ -p_320 ∨ -b^{4, 81}_2 c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ -p_320 ∨ b^{4, 81}_1 c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ -p_320 ∨ -b^{4, 81}_0 c in DIMACS: 7793 7794 -7795 -320 -7796 0 7793 7794 -7795 -320 7797 0 7793 7794 -7795 -320 -7798 0 c 2+1 --> break c (-b^{4, 80}_2 ∧ b^{4, 80}_1 ∧ -b^{4, 80}_0 ∧ p_320) -> break c in CNF: c b^{4, 80}_2 ∨ -b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ -p_320 ∨ break c in DIMACS: 7793 -7794 7795 -320 1162 0 c 2-1 --> 1 c (-b^{4, 80}_2 ∧ b^{4, 80}_1 ∧ -b^{4, 80}_0 ∧ -p_320) -> (-b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ b^{4, 81}_0) c in CNF: c b^{4, 80}_2 ∨ -b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ p_320 ∨ -b^{4, 81}_2 c b^{4, 80}_2 ∨ -b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ p_320 ∨ -b^{4, 81}_1 c b^{4, 80}_2 ∨ -b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ p_320 ∨ b^{4, 81}_0 c in DIMACS: 7793 -7794 7795 320 -7796 0 7793 -7794 7795 320 -7797 0 7793 -7794 7795 320 7798 0 c 1-1 --> 0 c (-b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ b^{4, 80}_0 ∧ -p_320) -> (-b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ -b^{4, 81}_0) c in CNF: c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ p_320 ∨ -b^{4, 81}_2 c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ p_320 ∨ -b^{4, 81}_1 c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ p_320 ∨ -b^{4, 81}_0 c in DIMACS: 7793 7794 -7795 320 -7796 0 7793 7794 -7795 320 -7797 0 7793 7794 -7795 320 -7798 0 c 0-1 --> -1 c (-b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ -b^{4, 80}_0 ∧ -p_320) -> ( b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ b^{4, 81}_0) c in CNF: c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ p_320 ∨ b^{4, 81}_2 c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ p_320 ∨ -b^{4, 81}_1 c b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ p_320 ∨ b^{4, 81}_0 c in DIMACS: 7793 7794 7795 320 7796 0 7793 7794 7795 320 -7797 0 7793 7794 7795 320 7798 0 c -1-1 --> -2 c ( b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ b^{4, 80}_0 ∧ -p_320) -> ( b^{4, 81}_2 ∧ b^{4, 81}_1 ∧ -b^{4, 81}_0) c in CNF: c -b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ p_320 ∨ b^{4, 81}_2 c -b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ p_320 ∨ b^{4, 81}_1 c -b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ p_320 ∨ -b^{4, 81}_0 c in DIMACS: -7793 7794 -7795 320 7796 0 -7793 7794 -7795 320 7797 0 -7793 7794 -7795 320 -7798 0 c -2-1 --> break c ( b^{4, 80}_2 ∧ b^{4, 80}_1 ∧ -b^{4, 80}_0 ∧ -p_320) -> break c in CNF: c -b^{4, 80}_2 ∨ -b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ p_320 ∨ break c in DIMACS: -7793 -7794 7795 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 80}_2 ∧ -b^{4, 80}_1 ∧ -b^{4, 80}_0 ∧ true) c in CNF: c -b^{4, 80}_2 ∨ b^{4, 80}_1 ∨ b^{4, 80}_0 ∨ false c in DIMACS: -7793 7794 7795 0 c 3 does not represent an automaton state. c -(-b^{4, 80}_2 ∧ b^{4, 80}_1 ∧ b^{4, 80}_0 ∧ true) c in CNF: c b^{4, 80}_2 ∨ -b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ false c in DIMACS: 7793 -7794 -7795 0 c -3 does not represent an automaton state. c -( b^{4, 80}_2 ∧ b^{4, 80}_1 ∧ b^{4, 80}_0 ∧ true) c in CNF: c -b^{4, 80}_2 ∨ -b^{4, 80}_1 ∨ -b^{4, 80}_0 ∨ false c in DIMACS: -7793 -7794 -7795 0 c i = 81 c -2+1 --> -1 c ( b^{4, 81}_2 ∧ b^{4, 81}_1 ∧ -b^{4, 81}_0 ∧ p_324) -> ( b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ b^{4, 82}_0) c in CNF: c -b^{4, 81}_2 ∨ -b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ -p_324 ∨ b^{4, 82}_2 c -b^{4, 81}_2 ∨ -b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ -p_324 ∨ -b^{4, 82}_1 c -b^{4, 81}_2 ∨ -b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ -p_324 ∨ b^{4, 82}_0 c in DIMACS: -7796 -7797 7798 -324 7799 0 -7796 -7797 7798 -324 -7800 0 -7796 -7797 7798 -324 7801 0 c -1+1 --> 0 c ( b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ b^{4, 81}_0 ∧ p_324) -> (-b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ -b^{4, 82}_0) c in CNF: c -b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ -p_324 ∨ -b^{4, 82}_2 c -b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ -p_324 ∨ -b^{4, 82}_1 c -b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ -p_324 ∨ -b^{4, 82}_0 c in DIMACS: -7796 7797 -7798 -324 -7799 0 -7796 7797 -7798 -324 -7800 0 -7796 7797 -7798 -324 -7801 0 c 0+1 --> 1 c (-b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ -b^{4, 81}_0 ∧ p_324) -> (-b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ b^{4, 82}_0) c in CNF: c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ -p_324 ∨ -b^{4, 82}_2 c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ -p_324 ∨ -b^{4, 82}_1 c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ -p_324 ∨ b^{4, 82}_0 c in DIMACS: 7796 7797 7798 -324 -7799 0 7796 7797 7798 -324 -7800 0 7796 7797 7798 -324 7801 0 c 1+1 --> 2 c (-b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ b^{4, 81}_0 ∧ p_324) -> (-b^{4, 82}_2 ∧ b^{4, 82}_1 ∧ -b^{4, 82}_0) c in CNF: c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ -p_324 ∨ -b^{4, 82}_2 c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ -p_324 ∨ b^{4, 82}_1 c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ -p_324 ∨ -b^{4, 82}_0 c in DIMACS: 7796 7797 -7798 -324 -7799 0 7796 7797 -7798 -324 7800 0 7796 7797 -7798 -324 -7801 0 c 2+1 --> break c (-b^{4, 81}_2 ∧ b^{4, 81}_1 ∧ -b^{4, 81}_0 ∧ p_324) -> break c in CNF: c b^{4, 81}_2 ∨ -b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ -p_324 ∨ break c in DIMACS: 7796 -7797 7798 -324 1162 0 c 2-1 --> 1 c (-b^{4, 81}_2 ∧ b^{4, 81}_1 ∧ -b^{4, 81}_0 ∧ -p_324) -> (-b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ b^{4, 82}_0) c in CNF: c b^{4, 81}_2 ∨ -b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ p_324 ∨ -b^{4, 82}_2 c b^{4, 81}_2 ∨ -b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ p_324 ∨ -b^{4, 82}_1 c b^{4, 81}_2 ∨ -b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ p_324 ∨ b^{4, 82}_0 c in DIMACS: 7796 -7797 7798 324 -7799 0 7796 -7797 7798 324 -7800 0 7796 -7797 7798 324 7801 0 c 1-1 --> 0 c (-b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ b^{4, 81}_0 ∧ -p_324) -> (-b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ -b^{4, 82}_0) c in CNF: c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ p_324 ∨ -b^{4, 82}_2 c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ p_324 ∨ -b^{4, 82}_1 c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ p_324 ∨ -b^{4, 82}_0 c in DIMACS: 7796 7797 -7798 324 -7799 0 7796 7797 -7798 324 -7800 0 7796 7797 -7798 324 -7801 0 c 0-1 --> -1 c (-b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ -b^{4, 81}_0 ∧ -p_324) -> ( b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ b^{4, 82}_0) c in CNF: c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ p_324 ∨ b^{4, 82}_2 c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ p_324 ∨ -b^{4, 82}_1 c b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ p_324 ∨ b^{4, 82}_0 c in DIMACS: 7796 7797 7798 324 7799 0 7796 7797 7798 324 -7800 0 7796 7797 7798 324 7801 0 c -1-1 --> -2 c ( b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ b^{4, 81}_0 ∧ -p_324) -> ( b^{4, 82}_2 ∧ b^{4, 82}_1 ∧ -b^{4, 82}_0) c in CNF: c -b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ p_324 ∨ b^{4, 82}_2 c -b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ p_324 ∨ b^{4, 82}_1 c -b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ p_324 ∨ -b^{4, 82}_0 c in DIMACS: -7796 7797 -7798 324 7799 0 -7796 7797 -7798 324 7800 0 -7796 7797 -7798 324 -7801 0 c -2-1 --> break c ( b^{4, 81}_2 ∧ b^{4, 81}_1 ∧ -b^{4, 81}_0 ∧ -p_324) -> break c in CNF: c -b^{4, 81}_2 ∨ -b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ p_324 ∨ break c in DIMACS: -7796 -7797 7798 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 81}_2 ∧ -b^{4, 81}_1 ∧ -b^{4, 81}_0 ∧ true) c in CNF: c -b^{4, 81}_2 ∨ b^{4, 81}_1 ∨ b^{4, 81}_0 ∨ false c in DIMACS: -7796 7797 7798 0 c 3 does not represent an automaton state. c -(-b^{4, 81}_2 ∧ b^{4, 81}_1 ∧ b^{4, 81}_0 ∧ true) c in CNF: c b^{4, 81}_2 ∨ -b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ false c in DIMACS: 7796 -7797 -7798 0 c -3 does not represent an automaton state. c -( b^{4, 81}_2 ∧ b^{4, 81}_1 ∧ b^{4, 81}_0 ∧ true) c in CNF: c -b^{4, 81}_2 ∨ -b^{4, 81}_1 ∨ -b^{4, 81}_0 ∨ false c in DIMACS: -7796 -7797 -7798 0 c i = 82 c -2+1 --> -1 c ( b^{4, 82}_2 ∧ b^{4, 82}_1 ∧ -b^{4, 82}_0 ∧ p_328) -> ( b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ b^{4, 83}_0) c in CNF: c -b^{4, 82}_2 ∨ -b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ -p_328 ∨ b^{4, 83}_2 c -b^{4, 82}_2 ∨ -b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ -p_328 ∨ -b^{4, 83}_1 c -b^{4, 82}_2 ∨ -b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ -p_328 ∨ b^{4, 83}_0 c in DIMACS: -7799 -7800 7801 -328 7802 0 -7799 -7800 7801 -328 -7803 0 -7799 -7800 7801 -328 7804 0 c -1+1 --> 0 c ( b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ b^{4, 82}_0 ∧ p_328) -> (-b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ -b^{4, 83}_0) c in CNF: c -b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ -p_328 ∨ -b^{4, 83}_2 c -b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ -p_328 ∨ -b^{4, 83}_1 c -b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ -p_328 ∨ -b^{4, 83}_0 c in DIMACS: -7799 7800 -7801 -328 -7802 0 -7799 7800 -7801 -328 -7803 0 -7799 7800 -7801 -328 -7804 0 c 0+1 --> 1 c (-b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ -b^{4, 82}_0 ∧ p_328) -> (-b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ b^{4, 83}_0) c in CNF: c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ -p_328 ∨ -b^{4, 83}_2 c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ -p_328 ∨ -b^{4, 83}_1 c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ -p_328 ∨ b^{4, 83}_0 c in DIMACS: 7799 7800 7801 -328 -7802 0 7799 7800 7801 -328 -7803 0 7799 7800 7801 -328 7804 0 c 1+1 --> 2 c (-b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ b^{4, 82}_0 ∧ p_328) -> (-b^{4, 83}_2 ∧ b^{4, 83}_1 ∧ -b^{4, 83}_0) c in CNF: c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ -p_328 ∨ -b^{4, 83}_2 c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ -p_328 ∨ b^{4, 83}_1 c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ -p_328 ∨ -b^{4, 83}_0 c in DIMACS: 7799 7800 -7801 -328 -7802 0 7799 7800 -7801 -328 7803 0 7799 7800 -7801 -328 -7804 0 c 2+1 --> break c (-b^{4, 82}_2 ∧ b^{4, 82}_1 ∧ -b^{4, 82}_0 ∧ p_328) -> break c in CNF: c b^{4, 82}_2 ∨ -b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ -p_328 ∨ break c in DIMACS: 7799 -7800 7801 -328 1162 0 c 2-1 --> 1 c (-b^{4, 82}_2 ∧ b^{4, 82}_1 ∧ -b^{4, 82}_0 ∧ -p_328) -> (-b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ b^{4, 83}_0) c in CNF: c b^{4, 82}_2 ∨ -b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ p_328 ∨ -b^{4, 83}_2 c b^{4, 82}_2 ∨ -b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ p_328 ∨ -b^{4, 83}_1 c b^{4, 82}_2 ∨ -b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ p_328 ∨ b^{4, 83}_0 c in DIMACS: 7799 -7800 7801 328 -7802 0 7799 -7800 7801 328 -7803 0 7799 -7800 7801 328 7804 0 c 1-1 --> 0 c (-b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ b^{4, 82}_0 ∧ -p_328) -> (-b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ -b^{4, 83}_0) c in CNF: c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ p_328 ∨ -b^{4, 83}_2 c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ p_328 ∨ -b^{4, 83}_1 c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ p_328 ∨ -b^{4, 83}_0 c in DIMACS: 7799 7800 -7801 328 -7802 0 7799 7800 -7801 328 -7803 0 7799 7800 -7801 328 -7804 0 c 0-1 --> -1 c (-b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ -b^{4, 82}_0 ∧ -p_328) -> ( b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ b^{4, 83}_0) c in CNF: c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ p_328 ∨ b^{4, 83}_2 c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ p_328 ∨ -b^{4, 83}_1 c b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ p_328 ∨ b^{4, 83}_0 c in DIMACS: 7799 7800 7801 328 7802 0 7799 7800 7801 328 -7803 0 7799 7800 7801 328 7804 0 c -1-1 --> -2 c ( b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ b^{4, 82}_0 ∧ -p_328) -> ( b^{4, 83}_2 ∧ b^{4, 83}_1 ∧ -b^{4, 83}_0) c in CNF: c -b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ p_328 ∨ b^{4, 83}_2 c -b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ p_328 ∨ b^{4, 83}_1 c -b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ p_328 ∨ -b^{4, 83}_0 c in DIMACS: -7799 7800 -7801 328 7802 0 -7799 7800 -7801 328 7803 0 -7799 7800 -7801 328 -7804 0 c -2-1 --> break c ( b^{4, 82}_2 ∧ b^{4, 82}_1 ∧ -b^{4, 82}_0 ∧ -p_328) -> break c in CNF: c -b^{4, 82}_2 ∨ -b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ p_328 ∨ break c in DIMACS: -7799 -7800 7801 328 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 82}_2 ∧ -b^{4, 82}_1 ∧ -b^{4, 82}_0 ∧ true) c in CNF: c -b^{4, 82}_2 ∨ b^{4, 82}_1 ∨ b^{4, 82}_0 ∨ false c in DIMACS: -7799 7800 7801 0 c 3 does not represent an automaton state. c -(-b^{4, 82}_2 ∧ b^{4, 82}_1 ∧ b^{4, 82}_0 ∧ true) c in CNF: c b^{4, 82}_2 ∨ -b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ false c in DIMACS: 7799 -7800 -7801 0 c -3 does not represent an automaton state. c -( b^{4, 82}_2 ∧ b^{4, 82}_1 ∧ b^{4, 82}_0 ∧ true) c in CNF: c -b^{4, 82}_2 ∨ -b^{4, 82}_1 ∨ -b^{4, 82}_0 ∨ false c in DIMACS: -7799 -7800 -7801 0 c i = 83 c -2+1 --> -1 c ( b^{4, 83}_2 ∧ b^{4, 83}_1 ∧ -b^{4, 83}_0 ∧ p_332) -> ( b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ b^{4, 84}_0) c in CNF: c -b^{4, 83}_2 ∨ -b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ -p_332 ∨ b^{4, 84}_2 c -b^{4, 83}_2 ∨ -b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ -p_332 ∨ -b^{4, 84}_1 c -b^{4, 83}_2 ∨ -b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ -p_332 ∨ b^{4, 84}_0 c in DIMACS: -7802 -7803 7804 -332 7805 0 -7802 -7803 7804 -332 -7806 0 -7802 -7803 7804 -332 7807 0 c -1+1 --> 0 c ( b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ b^{4, 83}_0 ∧ p_332) -> (-b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ -b^{4, 84}_0) c in CNF: c -b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ -p_332 ∨ -b^{4, 84}_2 c -b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ -p_332 ∨ -b^{4, 84}_1 c -b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ -p_332 ∨ -b^{4, 84}_0 c in DIMACS: -7802 7803 -7804 -332 -7805 0 -7802 7803 -7804 -332 -7806 0 -7802 7803 -7804 -332 -7807 0 c 0+1 --> 1 c (-b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ -b^{4, 83}_0 ∧ p_332) -> (-b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ b^{4, 84}_0) c in CNF: c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ -p_332 ∨ -b^{4, 84}_2 c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ -p_332 ∨ -b^{4, 84}_1 c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ -p_332 ∨ b^{4, 84}_0 c in DIMACS: 7802 7803 7804 -332 -7805 0 7802 7803 7804 -332 -7806 0 7802 7803 7804 -332 7807 0 c 1+1 --> 2 c (-b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ b^{4, 83}_0 ∧ p_332) -> (-b^{4, 84}_2 ∧ b^{4, 84}_1 ∧ -b^{4, 84}_0) c in CNF: c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ -p_332 ∨ -b^{4, 84}_2 c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ -p_332 ∨ b^{4, 84}_1 c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ -p_332 ∨ -b^{4, 84}_0 c in DIMACS: 7802 7803 -7804 -332 -7805 0 7802 7803 -7804 -332 7806 0 7802 7803 -7804 -332 -7807 0 c 2+1 --> break c (-b^{4, 83}_2 ∧ b^{4, 83}_1 ∧ -b^{4, 83}_0 ∧ p_332) -> break c in CNF: c b^{4, 83}_2 ∨ -b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ -p_332 ∨ break c in DIMACS: 7802 -7803 7804 -332 1162 0 c 2-1 --> 1 c (-b^{4, 83}_2 ∧ b^{4, 83}_1 ∧ -b^{4, 83}_0 ∧ -p_332) -> (-b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ b^{4, 84}_0) c in CNF: c b^{4, 83}_2 ∨ -b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ p_332 ∨ -b^{4, 84}_2 c b^{4, 83}_2 ∨ -b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ p_332 ∨ -b^{4, 84}_1 c b^{4, 83}_2 ∨ -b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ p_332 ∨ b^{4, 84}_0 c in DIMACS: 7802 -7803 7804 332 -7805 0 7802 -7803 7804 332 -7806 0 7802 -7803 7804 332 7807 0 c 1-1 --> 0 c (-b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ b^{4, 83}_0 ∧ -p_332) -> (-b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ -b^{4, 84}_0) c in CNF: c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ p_332 ∨ -b^{4, 84}_2 c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ p_332 ∨ -b^{4, 84}_1 c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ p_332 ∨ -b^{4, 84}_0 c in DIMACS: 7802 7803 -7804 332 -7805 0 7802 7803 -7804 332 -7806 0 7802 7803 -7804 332 -7807 0 c 0-1 --> -1 c (-b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ -b^{4, 83}_0 ∧ -p_332) -> ( b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ b^{4, 84}_0) c in CNF: c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ p_332 ∨ b^{4, 84}_2 c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ p_332 ∨ -b^{4, 84}_1 c b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ p_332 ∨ b^{4, 84}_0 c in DIMACS: 7802 7803 7804 332 7805 0 7802 7803 7804 332 -7806 0 7802 7803 7804 332 7807 0 c -1-1 --> -2 c ( b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ b^{4, 83}_0 ∧ -p_332) -> ( b^{4, 84}_2 ∧ b^{4, 84}_1 ∧ -b^{4, 84}_0) c in CNF: c -b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ p_332 ∨ b^{4, 84}_2 c -b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ p_332 ∨ b^{4, 84}_1 c -b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ p_332 ∨ -b^{4, 84}_0 c in DIMACS: -7802 7803 -7804 332 7805 0 -7802 7803 -7804 332 7806 0 -7802 7803 -7804 332 -7807 0 c -2-1 --> break c ( b^{4, 83}_2 ∧ b^{4, 83}_1 ∧ -b^{4, 83}_0 ∧ -p_332) -> break c in CNF: c -b^{4, 83}_2 ∨ -b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ p_332 ∨ break c in DIMACS: -7802 -7803 7804 332 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 83}_2 ∧ -b^{4, 83}_1 ∧ -b^{4, 83}_0 ∧ true) c in CNF: c -b^{4, 83}_2 ∨ b^{4, 83}_1 ∨ b^{4, 83}_0 ∨ false c in DIMACS: -7802 7803 7804 0 c 3 does not represent an automaton state. c -(-b^{4, 83}_2 ∧ b^{4, 83}_1 ∧ b^{4, 83}_0 ∧ true) c in CNF: c b^{4, 83}_2 ∨ -b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ false c in DIMACS: 7802 -7803 -7804 0 c -3 does not represent an automaton state. c -( b^{4, 83}_2 ∧ b^{4, 83}_1 ∧ b^{4, 83}_0 ∧ true) c in CNF: c -b^{4, 83}_2 ∨ -b^{4, 83}_1 ∨ -b^{4, 83}_0 ∨ false c in DIMACS: -7802 -7803 -7804 0 c i = 84 c -2+1 --> -1 c ( b^{4, 84}_2 ∧ b^{4, 84}_1 ∧ -b^{4, 84}_0 ∧ p_336) -> ( b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ b^{4, 85}_0) c in CNF: c -b^{4, 84}_2 ∨ -b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ -p_336 ∨ b^{4, 85}_2 c -b^{4, 84}_2 ∨ -b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ -p_336 ∨ -b^{4, 85}_1 c -b^{4, 84}_2 ∨ -b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ -p_336 ∨ b^{4, 85}_0 c in DIMACS: -7805 -7806 7807 -336 7808 0 -7805 -7806 7807 -336 -7809 0 -7805 -7806 7807 -336 7810 0 c -1+1 --> 0 c ( b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ b^{4, 84}_0 ∧ p_336) -> (-b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ -b^{4, 85}_0) c in CNF: c -b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ -p_336 ∨ -b^{4, 85}_2 c -b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ -p_336 ∨ -b^{4, 85}_1 c -b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ -p_336 ∨ -b^{4, 85}_0 c in DIMACS: -7805 7806 -7807 -336 -7808 0 -7805 7806 -7807 -336 -7809 0 -7805 7806 -7807 -336 -7810 0 c 0+1 --> 1 c (-b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ -b^{4, 84}_0 ∧ p_336) -> (-b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ b^{4, 85}_0) c in CNF: c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ -p_336 ∨ -b^{4, 85}_2 c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ -p_336 ∨ -b^{4, 85}_1 c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ -p_336 ∨ b^{4, 85}_0 c in DIMACS: 7805 7806 7807 -336 -7808 0 7805 7806 7807 -336 -7809 0 7805 7806 7807 -336 7810 0 c 1+1 --> 2 c (-b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ b^{4, 84}_0 ∧ p_336) -> (-b^{4, 85}_2 ∧ b^{4, 85}_1 ∧ -b^{4, 85}_0) c in CNF: c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ -p_336 ∨ -b^{4, 85}_2 c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ -p_336 ∨ b^{4, 85}_1 c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ -p_336 ∨ -b^{4, 85}_0 c in DIMACS: 7805 7806 -7807 -336 -7808 0 7805 7806 -7807 -336 7809 0 7805 7806 -7807 -336 -7810 0 c 2+1 --> break c (-b^{4, 84}_2 ∧ b^{4, 84}_1 ∧ -b^{4, 84}_0 ∧ p_336) -> break c in CNF: c b^{4, 84}_2 ∨ -b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ -p_336 ∨ break c in DIMACS: 7805 -7806 7807 -336 1162 0 c 2-1 --> 1 c (-b^{4, 84}_2 ∧ b^{4, 84}_1 ∧ -b^{4, 84}_0 ∧ -p_336) -> (-b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ b^{4, 85}_0) c in CNF: c b^{4, 84}_2 ∨ -b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ p_336 ∨ -b^{4, 85}_2 c b^{4, 84}_2 ∨ -b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ p_336 ∨ -b^{4, 85}_1 c b^{4, 84}_2 ∨ -b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ p_336 ∨ b^{4, 85}_0 c in DIMACS: 7805 -7806 7807 336 -7808 0 7805 -7806 7807 336 -7809 0 7805 -7806 7807 336 7810 0 c 1-1 --> 0 c (-b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ b^{4, 84}_0 ∧ -p_336) -> (-b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ -b^{4, 85}_0) c in CNF: c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ p_336 ∨ -b^{4, 85}_2 c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ p_336 ∨ -b^{4, 85}_1 c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ p_336 ∨ -b^{4, 85}_0 c in DIMACS: 7805 7806 -7807 336 -7808 0 7805 7806 -7807 336 -7809 0 7805 7806 -7807 336 -7810 0 c 0-1 --> -1 c (-b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ -b^{4, 84}_0 ∧ -p_336) -> ( b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ b^{4, 85}_0) c in CNF: c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ p_336 ∨ b^{4, 85}_2 c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ p_336 ∨ -b^{4, 85}_1 c b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ p_336 ∨ b^{4, 85}_0 c in DIMACS: 7805 7806 7807 336 7808 0 7805 7806 7807 336 -7809 0 7805 7806 7807 336 7810 0 c -1-1 --> -2 c ( b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ b^{4, 84}_0 ∧ -p_336) -> ( b^{4, 85}_2 ∧ b^{4, 85}_1 ∧ -b^{4, 85}_0) c in CNF: c -b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ p_336 ∨ b^{4, 85}_2 c -b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ p_336 ∨ b^{4, 85}_1 c -b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ p_336 ∨ -b^{4, 85}_0 c in DIMACS: -7805 7806 -7807 336 7808 0 -7805 7806 -7807 336 7809 0 -7805 7806 -7807 336 -7810 0 c -2-1 --> break c ( b^{4, 84}_2 ∧ b^{4, 84}_1 ∧ -b^{4, 84}_0 ∧ -p_336) -> break c in CNF: c -b^{4, 84}_2 ∨ -b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ p_336 ∨ break c in DIMACS: -7805 -7806 7807 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 84}_2 ∧ -b^{4, 84}_1 ∧ -b^{4, 84}_0 ∧ true) c in CNF: c -b^{4, 84}_2 ∨ b^{4, 84}_1 ∨ b^{4, 84}_0 ∨ false c in DIMACS: -7805 7806 7807 0 c 3 does not represent an automaton state. c -(-b^{4, 84}_2 ∧ b^{4, 84}_1 ∧ b^{4, 84}_0 ∧ true) c in CNF: c b^{4, 84}_2 ∨ -b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ false c in DIMACS: 7805 -7806 -7807 0 c -3 does not represent an automaton state. c -( b^{4, 84}_2 ∧ b^{4, 84}_1 ∧ b^{4, 84}_0 ∧ true) c in CNF: c -b^{4, 84}_2 ∨ -b^{4, 84}_1 ∨ -b^{4, 84}_0 ∨ false c in DIMACS: -7805 -7806 -7807 0 c i = 85 c -2+1 --> -1 c ( b^{4, 85}_2 ∧ b^{4, 85}_1 ∧ -b^{4, 85}_0 ∧ p_340) -> ( b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ b^{4, 86}_0) c in CNF: c -b^{4, 85}_2 ∨ -b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ -p_340 ∨ b^{4, 86}_2 c -b^{4, 85}_2 ∨ -b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ -p_340 ∨ -b^{4, 86}_1 c -b^{4, 85}_2 ∨ -b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ -p_340 ∨ b^{4, 86}_0 c in DIMACS: -7808 -7809 7810 -340 7811 0 -7808 -7809 7810 -340 -7812 0 -7808 -7809 7810 -340 7813 0 c -1+1 --> 0 c ( b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ b^{4, 85}_0 ∧ p_340) -> (-b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ -b^{4, 86}_0) c in CNF: c -b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ -p_340 ∨ -b^{4, 86}_2 c -b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ -p_340 ∨ -b^{4, 86}_1 c -b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ -p_340 ∨ -b^{4, 86}_0 c in DIMACS: -7808 7809 -7810 -340 -7811 0 -7808 7809 -7810 -340 -7812 0 -7808 7809 -7810 -340 -7813 0 c 0+1 --> 1 c (-b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ -b^{4, 85}_0 ∧ p_340) -> (-b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ b^{4, 86}_0) c in CNF: c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ -p_340 ∨ -b^{4, 86}_2 c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ -p_340 ∨ -b^{4, 86}_1 c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ -p_340 ∨ b^{4, 86}_0 c in DIMACS: 7808 7809 7810 -340 -7811 0 7808 7809 7810 -340 -7812 0 7808 7809 7810 -340 7813 0 c 1+1 --> 2 c (-b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ b^{4, 85}_0 ∧ p_340) -> (-b^{4, 86}_2 ∧ b^{4, 86}_1 ∧ -b^{4, 86}_0) c in CNF: c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ -p_340 ∨ -b^{4, 86}_2 c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ -p_340 ∨ b^{4, 86}_1 c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ -p_340 ∨ -b^{4, 86}_0 c in DIMACS: 7808 7809 -7810 -340 -7811 0 7808 7809 -7810 -340 7812 0 7808 7809 -7810 -340 -7813 0 c 2+1 --> break c (-b^{4, 85}_2 ∧ b^{4, 85}_1 ∧ -b^{4, 85}_0 ∧ p_340) -> break c in CNF: c b^{4, 85}_2 ∨ -b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ -p_340 ∨ break c in DIMACS: 7808 -7809 7810 -340 1162 0 c 2-1 --> 1 c (-b^{4, 85}_2 ∧ b^{4, 85}_1 ∧ -b^{4, 85}_0 ∧ -p_340) -> (-b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ b^{4, 86}_0) c in CNF: c b^{4, 85}_2 ∨ -b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ p_340 ∨ -b^{4, 86}_2 c b^{4, 85}_2 ∨ -b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ p_340 ∨ -b^{4, 86}_1 c b^{4, 85}_2 ∨ -b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ p_340 ∨ b^{4, 86}_0 c in DIMACS: 7808 -7809 7810 340 -7811 0 7808 -7809 7810 340 -7812 0 7808 -7809 7810 340 7813 0 c 1-1 --> 0 c (-b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ b^{4, 85}_0 ∧ -p_340) -> (-b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ -b^{4, 86}_0) c in CNF: c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ p_340 ∨ -b^{4, 86}_2 c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ p_340 ∨ -b^{4, 86}_1 c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ p_340 ∨ -b^{4, 86}_0 c in DIMACS: 7808 7809 -7810 340 -7811 0 7808 7809 -7810 340 -7812 0 7808 7809 -7810 340 -7813 0 c 0-1 --> -1 c (-b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ -b^{4, 85}_0 ∧ -p_340) -> ( b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ b^{4, 86}_0) c in CNF: c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ p_340 ∨ b^{4, 86}_2 c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ p_340 ∨ -b^{4, 86}_1 c b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ p_340 ∨ b^{4, 86}_0 c in DIMACS: 7808 7809 7810 340 7811 0 7808 7809 7810 340 -7812 0 7808 7809 7810 340 7813 0 c -1-1 --> -2 c ( b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ b^{4, 85}_0 ∧ -p_340) -> ( b^{4, 86}_2 ∧ b^{4, 86}_1 ∧ -b^{4, 86}_0) c in CNF: c -b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ p_340 ∨ b^{4, 86}_2 c -b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ p_340 ∨ b^{4, 86}_1 c -b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ p_340 ∨ -b^{4, 86}_0 c in DIMACS: -7808 7809 -7810 340 7811 0 -7808 7809 -7810 340 7812 0 -7808 7809 -7810 340 -7813 0 c -2-1 --> break c ( b^{4, 85}_2 ∧ b^{4, 85}_1 ∧ -b^{4, 85}_0 ∧ -p_340) -> break c in CNF: c -b^{4, 85}_2 ∨ -b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ p_340 ∨ break c in DIMACS: -7808 -7809 7810 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 85}_2 ∧ -b^{4, 85}_1 ∧ -b^{4, 85}_0 ∧ true) c in CNF: c -b^{4, 85}_2 ∨ b^{4, 85}_1 ∨ b^{4, 85}_0 ∨ false c in DIMACS: -7808 7809 7810 0 c 3 does not represent an automaton state. c -(-b^{4, 85}_2 ∧ b^{4, 85}_1 ∧ b^{4, 85}_0 ∧ true) c in CNF: c b^{4, 85}_2 ∨ -b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ false c in DIMACS: 7808 -7809 -7810 0 c -3 does not represent an automaton state. c -( b^{4, 85}_2 ∧ b^{4, 85}_1 ∧ b^{4, 85}_0 ∧ true) c in CNF: c -b^{4, 85}_2 ∨ -b^{4, 85}_1 ∨ -b^{4, 85}_0 ∨ false c in DIMACS: -7808 -7809 -7810 0 c i = 86 c -2+1 --> -1 c ( b^{4, 86}_2 ∧ b^{4, 86}_1 ∧ -b^{4, 86}_0 ∧ p_344) -> ( b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ b^{4, 87}_0) c in CNF: c -b^{4, 86}_2 ∨ -b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ -p_344 ∨ b^{4, 87}_2 c -b^{4, 86}_2 ∨ -b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ -p_344 ∨ -b^{4, 87}_1 c -b^{4, 86}_2 ∨ -b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ -p_344 ∨ b^{4, 87}_0 c in DIMACS: -7811 -7812 7813 -344 7814 0 -7811 -7812 7813 -344 -7815 0 -7811 -7812 7813 -344 7816 0 c -1+1 --> 0 c ( b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ b^{4, 86}_0 ∧ p_344) -> (-b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ -b^{4, 87}_0) c in CNF: c -b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ -p_344 ∨ -b^{4, 87}_2 c -b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ -p_344 ∨ -b^{4, 87}_1 c -b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ -p_344 ∨ -b^{4, 87}_0 c in DIMACS: -7811 7812 -7813 -344 -7814 0 -7811 7812 -7813 -344 -7815 0 -7811 7812 -7813 -344 -7816 0 c 0+1 --> 1 c (-b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ -b^{4, 86}_0 ∧ p_344) -> (-b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ b^{4, 87}_0) c in CNF: c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ -p_344 ∨ -b^{4, 87}_2 c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ -p_344 ∨ -b^{4, 87}_1 c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ -p_344 ∨ b^{4, 87}_0 c in DIMACS: 7811 7812 7813 -344 -7814 0 7811 7812 7813 -344 -7815 0 7811 7812 7813 -344 7816 0 c 1+1 --> 2 c (-b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ b^{4, 86}_0 ∧ p_344) -> (-b^{4, 87}_2 ∧ b^{4, 87}_1 ∧ -b^{4, 87}_0) c in CNF: c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ -p_344 ∨ -b^{4, 87}_2 c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ -p_344 ∨ b^{4, 87}_1 c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ -p_344 ∨ -b^{4, 87}_0 c in DIMACS: 7811 7812 -7813 -344 -7814 0 7811 7812 -7813 -344 7815 0 7811 7812 -7813 -344 -7816 0 c 2+1 --> break c (-b^{4, 86}_2 ∧ b^{4, 86}_1 ∧ -b^{4, 86}_0 ∧ p_344) -> break c in CNF: c b^{4, 86}_2 ∨ -b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ -p_344 ∨ break c in DIMACS: 7811 -7812 7813 -344 1162 0 c 2-1 --> 1 c (-b^{4, 86}_2 ∧ b^{4, 86}_1 ∧ -b^{4, 86}_0 ∧ -p_344) -> (-b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ b^{4, 87}_0) c in CNF: c b^{4, 86}_2 ∨ -b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ p_344 ∨ -b^{4, 87}_2 c b^{4, 86}_2 ∨ -b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ p_344 ∨ -b^{4, 87}_1 c b^{4, 86}_2 ∨ -b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ p_344 ∨ b^{4, 87}_0 c in DIMACS: 7811 -7812 7813 344 -7814 0 7811 -7812 7813 344 -7815 0 7811 -7812 7813 344 7816 0 c 1-1 --> 0 c (-b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ b^{4, 86}_0 ∧ -p_344) -> (-b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ -b^{4, 87}_0) c in CNF: c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ p_344 ∨ -b^{4, 87}_2 c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ p_344 ∨ -b^{4, 87}_1 c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ p_344 ∨ -b^{4, 87}_0 c in DIMACS: 7811 7812 -7813 344 -7814 0 7811 7812 -7813 344 -7815 0 7811 7812 -7813 344 -7816 0 c 0-1 --> -1 c (-b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ -b^{4, 86}_0 ∧ -p_344) -> ( b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ b^{4, 87}_0) c in CNF: c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ p_344 ∨ b^{4, 87}_2 c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ p_344 ∨ -b^{4, 87}_1 c b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ p_344 ∨ b^{4, 87}_0 c in DIMACS: 7811 7812 7813 344 7814 0 7811 7812 7813 344 -7815 0 7811 7812 7813 344 7816 0 c -1-1 --> -2 c ( b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ b^{4, 86}_0 ∧ -p_344) -> ( b^{4, 87}_2 ∧ b^{4, 87}_1 ∧ -b^{4, 87}_0) c in CNF: c -b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ p_344 ∨ b^{4, 87}_2 c -b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ p_344 ∨ b^{4, 87}_1 c -b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ p_344 ∨ -b^{4, 87}_0 c in DIMACS: -7811 7812 -7813 344 7814 0 -7811 7812 -7813 344 7815 0 -7811 7812 -7813 344 -7816 0 c -2-1 --> break c ( b^{4, 86}_2 ∧ b^{4, 86}_1 ∧ -b^{4, 86}_0 ∧ -p_344) -> break c in CNF: c -b^{4, 86}_2 ∨ -b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ p_344 ∨ break c in DIMACS: -7811 -7812 7813 344 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 86}_2 ∧ -b^{4, 86}_1 ∧ -b^{4, 86}_0 ∧ true) c in CNF: c -b^{4, 86}_2 ∨ b^{4, 86}_1 ∨ b^{4, 86}_0 ∨ false c in DIMACS: -7811 7812 7813 0 c 3 does not represent an automaton state. c -(-b^{4, 86}_2 ∧ b^{4, 86}_1 ∧ b^{4, 86}_0 ∧ true) c in CNF: c b^{4, 86}_2 ∨ -b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ false c in DIMACS: 7811 -7812 -7813 0 c -3 does not represent an automaton state. c -( b^{4, 86}_2 ∧ b^{4, 86}_1 ∧ b^{4, 86}_0 ∧ true) c in CNF: c -b^{4, 86}_2 ∨ -b^{4, 86}_1 ∨ -b^{4, 86}_0 ∨ false c in DIMACS: -7811 -7812 -7813 0 c i = 87 c -2+1 --> -1 c ( b^{4, 87}_2 ∧ b^{4, 87}_1 ∧ -b^{4, 87}_0 ∧ p_348) -> ( b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ b^{4, 88}_0) c in CNF: c -b^{4, 87}_2 ∨ -b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ -p_348 ∨ b^{4, 88}_2 c -b^{4, 87}_2 ∨ -b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ -p_348 ∨ -b^{4, 88}_1 c -b^{4, 87}_2 ∨ -b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ -p_348 ∨ b^{4, 88}_0 c in DIMACS: -7814 -7815 7816 -348 7817 0 -7814 -7815 7816 -348 -7818 0 -7814 -7815 7816 -348 7819 0 c -1+1 --> 0 c ( b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ b^{4, 87}_0 ∧ p_348) -> (-b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ -b^{4, 88}_0) c in CNF: c -b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ -p_348 ∨ -b^{4, 88}_2 c -b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ -p_348 ∨ -b^{4, 88}_1 c -b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ -p_348 ∨ -b^{4, 88}_0 c in DIMACS: -7814 7815 -7816 -348 -7817 0 -7814 7815 -7816 -348 -7818 0 -7814 7815 -7816 -348 -7819 0 c 0+1 --> 1 c (-b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ -b^{4, 87}_0 ∧ p_348) -> (-b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ b^{4, 88}_0) c in CNF: c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ -p_348 ∨ -b^{4, 88}_2 c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ -p_348 ∨ -b^{4, 88}_1 c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ -p_348 ∨ b^{4, 88}_0 c in DIMACS: 7814 7815 7816 -348 -7817 0 7814 7815 7816 -348 -7818 0 7814 7815 7816 -348 7819 0 c 1+1 --> 2 c (-b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ b^{4, 87}_0 ∧ p_348) -> (-b^{4, 88}_2 ∧ b^{4, 88}_1 ∧ -b^{4, 88}_0) c in CNF: c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ -p_348 ∨ -b^{4, 88}_2 c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ -p_348 ∨ b^{4, 88}_1 c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ -p_348 ∨ -b^{4, 88}_0 c in DIMACS: 7814 7815 -7816 -348 -7817 0 7814 7815 -7816 -348 7818 0 7814 7815 -7816 -348 -7819 0 c 2+1 --> break c (-b^{4, 87}_2 ∧ b^{4, 87}_1 ∧ -b^{4, 87}_0 ∧ p_348) -> break c in CNF: c b^{4, 87}_2 ∨ -b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ -p_348 ∨ break c in DIMACS: 7814 -7815 7816 -348 1162 0 c 2-1 --> 1 c (-b^{4, 87}_2 ∧ b^{4, 87}_1 ∧ -b^{4, 87}_0 ∧ -p_348) -> (-b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ b^{4, 88}_0) c in CNF: c b^{4, 87}_2 ∨ -b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ p_348 ∨ -b^{4, 88}_2 c b^{4, 87}_2 ∨ -b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ p_348 ∨ -b^{4, 88}_1 c b^{4, 87}_2 ∨ -b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ p_348 ∨ b^{4, 88}_0 c in DIMACS: 7814 -7815 7816 348 -7817 0 7814 -7815 7816 348 -7818 0 7814 -7815 7816 348 7819 0 c 1-1 --> 0 c (-b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ b^{4, 87}_0 ∧ -p_348) -> (-b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ -b^{4, 88}_0) c in CNF: c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ p_348 ∨ -b^{4, 88}_2 c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ p_348 ∨ -b^{4, 88}_1 c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ p_348 ∨ -b^{4, 88}_0 c in DIMACS: 7814 7815 -7816 348 -7817 0 7814 7815 -7816 348 -7818 0 7814 7815 -7816 348 -7819 0 c 0-1 --> -1 c (-b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ -b^{4, 87}_0 ∧ -p_348) -> ( b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ b^{4, 88}_0) c in CNF: c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ p_348 ∨ b^{4, 88}_2 c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ p_348 ∨ -b^{4, 88}_1 c b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ p_348 ∨ b^{4, 88}_0 c in DIMACS: 7814 7815 7816 348 7817 0 7814 7815 7816 348 -7818 0 7814 7815 7816 348 7819 0 c -1-1 --> -2 c ( b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ b^{4, 87}_0 ∧ -p_348) -> ( b^{4, 88}_2 ∧ b^{4, 88}_1 ∧ -b^{4, 88}_0) c in CNF: c -b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ p_348 ∨ b^{4, 88}_2 c -b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ p_348 ∨ b^{4, 88}_1 c -b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ p_348 ∨ -b^{4, 88}_0 c in DIMACS: -7814 7815 -7816 348 7817 0 -7814 7815 -7816 348 7818 0 -7814 7815 -7816 348 -7819 0 c -2-1 --> break c ( b^{4, 87}_2 ∧ b^{4, 87}_1 ∧ -b^{4, 87}_0 ∧ -p_348) -> break c in CNF: c -b^{4, 87}_2 ∨ -b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ p_348 ∨ break c in DIMACS: -7814 -7815 7816 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 87}_2 ∧ -b^{4, 87}_1 ∧ -b^{4, 87}_0 ∧ true) c in CNF: c -b^{4, 87}_2 ∨ b^{4, 87}_1 ∨ b^{4, 87}_0 ∨ false c in DIMACS: -7814 7815 7816 0 c 3 does not represent an automaton state. c -(-b^{4, 87}_2 ∧ b^{4, 87}_1 ∧ b^{4, 87}_0 ∧ true) c in CNF: c b^{4, 87}_2 ∨ -b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ false c in DIMACS: 7814 -7815 -7816 0 c -3 does not represent an automaton state. c -( b^{4, 87}_2 ∧ b^{4, 87}_1 ∧ b^{4, 87}_0 ∧ true) c in CNF: c -b^{4, 87}_2 ∨ -b^{4, 87}_1 ∨ -b^{4, 87}_0 ∨ false c in DIMACS: -7814 -7815 -7816 0 c i = 88 c -2+1 --> -1 c ( b^{4, 88}_2 ∧ b^{4, 88}_1 ∧ -b^{4, 88}_0 ∧ p_352) -> ( b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ b^{4, 89}_0) c in CNF: c -b^{4, 88}_2 ∨ -b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ -p_352 ∨ b^{4, 89}_2 c -b^{4, 88}_2 ∨ -b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ -p_352 ∨ -b^{4, 89}_1 c -b^{4, 88}_2 ∨ -b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ -p_352 ∨ b^{4, 89}_0 c in DIMACS: -7817 -7818 7819 -352 7820 0 -7817 -7818 7819 -352 -7821 0 -7817 -7818 7819 -352 7822 0 c -1+1 --> 0 c ( b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ b^{4, 88}_0 ∧ p_352) -> (-b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ -b^{4, 89}_0) c in CNF: c -b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ -p_352 ∨ -b^{4, 89}_2 c -b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ -p_352 ∨ -b^{4, 89}_1 c -b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ -p_352 ∨ -b^{4, 89}_0 c in DIMACS: -7817 7818 -7819 -352 -7820 0 -7817 7818 -7819 -352 -7821 0 -7817 7818 -7819 -352 -7822 0 c 0+1 --> 1 c (-b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ -b^{4, 88}_0 ∧ p_352) -> (-b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ b^{4, 89}_0) c in CNF: c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ -p_352 ∨ -b^{4, 89}_2 c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ -p_352 ∨ -b^{4, 89}_1 c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ -p_352 ∨ b^{4, 89}_0 c in DIMACS: 7817 7818 7819 -352 -7820 0 7817 7818 7819 -352 -7821 0 7817 7818 7819 -352 7822 0 c 1+1 --> 2 c (-b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ b^{4, 88}_0 ∧ p_352) -> (-b^{4, 89}_2 ∧ b^{4, 89}_1 ∧ -b^{4, 89}_0) c in CNF: c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ -p_352 ∨ -b^{4, 89}_2 c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ -p_352 ∨ b^{4, 89}_1 c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ -p_352 ∨ -b^{4, 89}_0 c in DIMACS: 7817 7818 -7819 -352 -7820 0 7817 7818 -7819 -352 7821 0 7817 7818 -7819 -352 -7822 0 c 2+1 --> break c (-b^{4, 88}_2 ∧ b^{4, 88}_1 ∧ -b^{4, 88}_0 ∧ p_352) -> break c in CNF: c b^{4, 88}_2 ∨ -b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ -p_352 ∨ break c in DIMACS: 7817 -7818 7819 -352 1162 0 c 2-1 --> 1 c (-b^{4, 88}_2 ∧ b^{4, 88}_1 ∧ -b^{4, 88}_0 ∧ -p_352) -> (-b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ b^{4, 89}_0) c in CNF: c b^{4, 88}_2 ∨ -b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ p_352 ∨ -b^{4, 89}_2 c b^{4, 88}_2 ∨ -b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ p_352 ∨ -b^{4, 89}_1 c b^{4, 88}_2 ∨ -b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ p_352 ∨ b^{4, 89}_0 c in DIMACS: 7817 -7818 7819 352 -7820 0 7817 -7818 7819 352 -7821 0 7817 -7818 7819 352 7822 0 c 1-1 --> 0 c (-b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ b^{4, 88}_0 ∧ -p_352) -> (-b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ -b^{4, 89}_0) c in CNF: c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ p_352 ∨ -b^{4, 89}_2 c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ p_352 ∨ -b^{4, 89}_1 c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ p_352 ∨ -b^{4, 89}_0 c in DIMACS: 7817 7818 -7819 352 -7820 0 7817 7818 -7819 352 -7821 0 7817 7818 -7819 352 -7822 0 c 0-1 --> -1 c (-b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ -b^{4, 88}_0 ∧ -p_352) -> ( b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ b^{4, 89}_0) c in CNF: c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ p_352 ∨ b^{4, 89}_2 c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ p_352 ∨ -b^{4, 89}_1 c b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ p_352 ∨ b^{4, 89}_0 c in DIMACS: 7817 7818 7819 352 7820 0 7817 7818 7819 352 -7821 0 7817 7818 7819 352 7822 0 c -1-1 --> -2 c ( b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ b^{4, 88}_0 ∧ -p_352) -> ( b^{4, 89}_2 ∧ b^{4, 89}_1 ∧ -b^{4, 89}_0) c in CNF: c -b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ p_352 ∨ b^{4, 89}_2 c -b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ p_352 ∨ b^{4, 89}_1 c -b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ p_352 ∨ -b^{4, 89}_0 c in DIMACS: -7817 7818 -7819 352 7820 0 -7817 7818 -7819 352 7821 0 -7817 7818 -7819 352 -7822 0 c -2-1 --> break c ( b^{4, 88}_2 ∧ b^{4, 88}_1 ∧ -b^{4, 88}_0 ∧ -p_352) -> break c in CNF: c -b^{4, 88}_2 ∨ -b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ p_352 ∨ break c in DIMACS: -7817 -7818 7819 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 88}_2 ∧ -b^{4, 88}_1 ∧ -b^{4, 88}_0 ∧ true) c in CNF: c -b^{4, 88}_2 ∨ b^{4, 88}_1 ∨ b^{4, 88}_0 ∨ false c in DIMACS: -7817 7818 7819 0 c 3 does not represent an automaton state. c -(-b^{4, 88}_2 ∧ b^{4, 88}_1 ∧ b^{4, 88}_0 ∧ true) c in CNF: c b^{4, 88}_2 ∨ -b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ false c in DIMACS: 7817 -7818 -7819 0 c -3 does not represent an automaton state. c -( b^{4, 88}_2 ∧ b^{4, 88}_1 ∧ b^{4, 88}_0 ∧ true) c in CNF: c -b^{4, 88}_2 ∨ -b^{4, 88}_1 ∨ -b^{4, 88}_0 ∨ false c in DIMACS: -7817 -7818 -7819 0 c i = 89 c -2+1 --> -1 c ( b^{4, 89}_2 ∧ b^{4, 89}_1 ∧ -b^{4, 89}_0 ∧ p_356) -> ( b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ b^{4, 90}_0) c in CNF: c -b^{4, 89}_2 ∨ -b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ -p_356 ∨ b^{4, 90}_2 c -b^{4, 89}_2 ∨ -b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ -p_356 ∨ -b^{4, 90}_1 c -b^{4, 89}_2 ∨ -b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ -p_356 ∨ b^{4, 90}_0 c in DIMACS: -7820 -7821 7822 -356 7823 0 -7820 -7821 7822 -356 -7824 0 -7820 -7821 7822 -356 7825 0 c -1+1 --> 0 c ( b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ b^{4, 89}_0 ∧ p_356) -> (-b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ -b^{4, 90}_0) c in CNF: c -b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ -p_356 ∨ -b^{4, 90}_2 c -b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ -p_356 ∨ -b^{4, 90}_1 c -b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ -p_356 ∨ -b^{4, 90}_0 c in DIMACS: -7820 7821 -7822 -356 -7823 0 -7820 7821 -7822 -356 -7824 0 -7820 7821 -7822 -356 -7825 0 c 0+1 --> 1 c (-b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ -b^{4, 89}_0 ∧ p_356) -> (-b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ b^{4, 90}_0) c in CNF: c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ -p_356 ∨ -b^{4, 90}_2 c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ -p_356 ∨ -b^{4, 90}_1 c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ -p_356 ∨ b^{4, 90}_0 c in DIMACS: 7820 7821 7822 -356 -7823 0 7820 7821 7822 -356 -7824 0 7820 7821 7822 -356 7825 0 c 1+1 --> 2 c (-b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ b^{4, 89}_0 ∧ p_356) -> (-b^{4, 90}_2 ∧ b^{4, 90}_1 ∧ -b^{4, 90}_0) c in CNF: c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ -p_356 ∨ -b^{4, 90}_2 c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ -p_356 ∨ b^{4, 90}_1 c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ -p_356 ∨ -b^{4, 90}_0 c in DIMACS: 7820 7821 -7822 -356 -7823 0 7820 7821 -7822 -356 7824 0 7820 7821 -7822 -356 -7825 0 c 2+1 --> break c (-b^{4, 89}_2 ∧ b^{4, 89}_1 ∧ -b^{4, 89}_0 ∧ p_356) -> break c in CNF: c b^{4, 89}_2 ∨ -b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ -p_356 ∨ break c in DIMACS: 7820 -7821 7822 -356 1162 0 c 2-1 --> 1 c (-b^{4, 89}_2 ∧ b^{4, 89}_1 ∧ -b^{4, 89}_0 ∧ -p_356) -> (-b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ b^{4, 90}_0) c in CNF: c b^{4, 89}_2 ∨ -b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ p_356 ∨ -b^{4, 90}_2 c b^{4, 89}_2 ∨ -b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ p_356 ∨ -b^{4, 90}_1 c b^{4, 89}_2 ∨ -b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ p_356 ∨ b^{4, 90}_0 c in DIMACS: 7820 -7821 7822 356 -7823 0 7820 -7821 7822 356 -7824 0 7820 -7821 7822 356 7825 0 c 1-1 --> 0 c (-b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ b^{4, 89}_0 ∧ -p_356) -> (-b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ -b^{4, 90}_0) c in CNF: c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ p_356 ∨ -b^{4, 90}_2 c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ p_356 ∨ -b^{4, 90}_1 c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ p_356 ∨ -b^{4, 90}_0 c in DIMACS: 7820 7821 -7822 356 -7823 0 7820 7821 -7822 356 -7824 0 7820 7821 -7822 356 -7825 0 c 0-1 --> -1 c (-b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ -b^{4, 89}_0 ∧ -p_356) -> ( b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ b^{4, 90}_0) c in CNF: c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ p_356 ∨ b^{4, 90}_2 c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ p_356 ∨ -b^{4, 90}_1 c b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ p_356 ∨ b^{4, 90}_0 c in DIMACS: 7820 7821 7822 356 7823 0 7820 7821 7822 356 -7824 0 7820 7821 7822 356 7825 0 c -1-1 --> -2 c ( b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ b^{4, 89}_0 ∧ -p_356) -> ( b^{4, 90}_2 ∧ b^{4, 90}_1 ∧ -b^{4, 90}_0) c in CNF: c -b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ p_356 ∨ b^{4, 90}_2 c -b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ p_356 ∨ b^{4, 90}_1 c -b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ p_356 ∨ -b^{4, 90}_0 c in DIMACS: -7820 7821 -7822 356 7823 0 -7820 7821 -7822 356 7824 0 -7820 7821 -7822 356 -7825 0 c -2-1 --> break c ( b^{4, 89}_2 ∧ b^{4, 89}_1 ∧ -b^{4, 89}_0 ∧ -p_356) -> break c in CNF: c -b^{4, 89}_2 ∨ -b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ p_356 ∨ break c in DIMACS: -7820 -7821 7822 356 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 89}_2 ∧ -b^{4, 89}_1 ∧ -b^{4, 89}_0 ∧ true) c in CNF: c -b^{4, 89}_2 ∨ b^{4, 89}_1 ∨ b^{4, 89}_0 ∨ false c in DIMACS: -7820 7821 7822 0 c 3 does not represent an automaton state. c -(-b^{4, 89}_2 ∧ b^{4, 89}_1 ∧ b^{4, 89}_0 ∧ true) c in CNF: c b^{4, 89}_2 ∨ -b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ false c in DIMACS: 7820 -7821 -7822 0 c -3 does not represent an automaton state. c -( b^{4, 89}_2 ∧ b^{4, 89}_1 ∧ b^{4, 89}_0 ∧ true) c in CNF: c -b^{4, 89}_2 ∨ -b^{4, 89}_1 ∨ -b^{4, 89}_0 ∨ false c in DIMACS: -7820 -7821 -7822 0 c i = 90 c -2+1 --> -1 c ( b^{4, 90}_2 ∧ b^{4, 90}_1 ∧ -b^{4, 90}_0 ∧ p_360) -> ( b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ b^{4, 91}_0) c in CNF: c -b^{4, 90}_2 ∨ -b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ -p_360 ∨ b^{4, 91}_2 c -b^{4, 90}_2 ∨ -b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ -p_360 ∨ -b^{4, 91}_1 c -b^{4, 90}_2 ∨ -b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ -p_360 ∨ b^{4, 91}_0 c in DIMACS: -7823 -7824 7825 -360 7826 0 -7823 -7824 7825 -360 -7827 0 -7823 -7824 7825 -360 7828 0 c -1+1 --> 0 c ( b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ b^{4, 90}_0 ∧ p_360) -> (-b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ -b^{4, 91}_0) c in CNF: c -b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ -p_360 ∨ -b^{4, 91}_2 c -b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ -p_360 ∨ -b^{4, 91}_1 c -b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ -p_360 ∨ -b^{4, 91}_0 c in DIMACS: -7823 7824 -7825 -360 -7826 0 -7823 7824 -7825 -360 -7827 0 -7823 7824 -7825 -360 -7828 0 c 0+1 --> 1 c (-b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ -b^{4, 90}_0 ∧ p_360) -> (-b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ b^{4, 91}_0) c in CNF: c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ -p_360 ∨ -b^{4, 91}_2 c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ -p_360 ∨ -b^{4, 91}_1 c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ -p_360 ∨ b^{4, 91}_0 c in DIMACS: 7823 7824 7825 -360 -7826 0 7823 7824 7825 -360 -7827 0 7823 7824 7825 -360 7828 0 c 1+1 --> 2 c (-b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ b^{4, 90}_0 ∧ p_360) -> (-b^{4, 91}_2 ∧ b^{4, 91}_1 ∧ -b^{4, 91}_0) c in CNF: c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ -p_360 ∨ -b^{4, 91}_2 c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ -p_360 ∨ b^{4, 91}_1 c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ -p_360 ∨ -b^{4, 91}_0 c in DIMACS: 7823 7824 -7825 -360 -7826 0 7823 7824 -7825 -360 7827 0 7823 7824 -7825 -360 -7828 0 c 2+1 --> break c (-b^{4, 90}_2 ∧ b^{4, 90}_1 ∧ -b^{4, 90}_0 ∧ p_360) -> break c in CNF: c b^{4, 90}_2 ∨ -b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ -p_360 ∨ break c in DIMACS: 7823 -7824 7825 -360 1162 0 c 2-1 --> 1 c (-b^{4, 90}_2 ∧ b^{4, 90}_1 ∧ -b^{4, 90}_0 ∧ -p_360) -> (-b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ b^{4, 91}_0) c in CNF: c b^{4, 90}_2 ∨ -b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ p_360 ∨ -b^{4, 91}_2 c b^{4, 90}_2 ∨ -b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ p_360 ∨ -b^{4, 91}_1 c b^{4, 90}_2 ∨ -b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ p_360 ∨ b^{4, 91}_0 c in DIMACS: 7823 -7824 7825 360 -7826 0 7823 -7824 7825 360 -7827 0 7823 -7824 7825 360 7828 0 c 1-1 --> 0 c (-b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ b^{4, 90}_0 ∧ -p_360) -> (-b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ -b^{4, 91}_0) c in CNF: c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ p_360 ∨ -b^{4, 91}_2 c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ p_360 ∨ -b^{4, 91}_1 c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ p_360 ∨ -b^{4, 91}_0 c in DIMACS: 7823 7824 -7825 360 -7826 0 7823 7824 -7825 360 -7827 0 7823 7824 -7825 360 -7828 0 c 0-1 --> -1 c (-b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ -b^{4, 90}_0 ∧ -p_360) -> ( b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ b^{4, 91}_0) c in CNF: c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ p_360 ∨ b^{4, 91}_2 c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ p_360 ∨ -b^{4, 91}_1 c b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ p_360 ∨ b^{4, 91}_0 c in DIMACS: 7823 7824 7825 360 7826 0 7823 7824 7825 360 -7827 0 7823 7824 7825 360 7828 0 c -1-1 --> -2 c ( b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ b^{4, 90}_0 ∧ -p_360) -> ( b^{4, 91}_2 ∧ b^{4, 91}_1 ∧ -b^{4, 91}_0) c in CNF: c -b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ p_360 ∨ b^{4, 91}_2 c -b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ p_360 ∨ b^{4, 91}_1 c -b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ p_360 ∨ -b^{4, 91}_0 c in DIMACS: -7823 7824 -7825 360 7826 0 -7823 7824 -7825 360 7827 0 -7823 7824 -7825 360 -7828 0 c -2-1 --> break c ( b^{4, 90}_2 ∧ b^{4, 90}_1 ∧ -b^{4, 90}_0 ∧ -p_360) -> break c in CNF: c -b^{4, 90}_2 ∨ -b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ p_360 ∨ break c in DIMACS: -7823 -7824 7825 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 90}_2 ∧ -b^{4, 90}_1 ∧ -b^{4, 90}_0 ∧ true) c in CNF: c -b^{4, 90}_2 ∨ b^{4, 90}_1 ∨ b^{4, 90}_0 ∨ false c in DIMACS: -7823 7824 7825 0 c 3 does not represent an automaton state. c -(-b^{4, 90}_2 ∧ b^{4, 90}_1 ∧ b^{4, 90}_0 ∧ true) c in CNF: c b^{4, 90}_2 ∨ -b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ false c in DIMACS: 7823 -7824 -7825 0 c -3 does not represent an automaton state. c -( b^{4, 90}_2 ∧ b^{4, 90}_1 ∧ b^{4, 90}_0 ∧ true) c in CNF: c -b^{4, 90}_2 ∨ -b^{4, 90}_1 ∨ -b^{4, 90}_0 ∨ false c in DIMACS: -7823 -7824 -7825 0 c i = 91 c -2+1 --> -1 c ( b^{4, 91}_2 ∧ b^{4, 91}_1 ∧ -b^{4, 91}_0 ∧ p_364) -> ( b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ b^{4, 92}_0) c in CNF: c -b^{4, 91}_2 ∨ -b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ -p_364 ∨ b^{4, 92}_2 c -b^{4, 91}_2 ∨ -b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ -p_364 ∨ -b^{4, 92}_1 c -b^{4, 91}_2 ∨ -b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ -p_364 ∨ b^{4, 92}_0 c in DIMACS: -7826 -7827 7828 -364 7829 0 -7826 -7827 7828 -364 -7830 0 -7826 -7827 7828 -364 7831 0 c -1+1 --> 0 c ( b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ b^{4, 91}_0 ∧ p_364) -> (-b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ -b^{4, 92}_0) c in CNF: c -b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ -p_364 ∨ -b^{4, 92}_2 c -b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ -p_364 ∨ -b^{4, 92}_1 c -b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ -p_364 ∨ -b^{4, 92}_0 c in DIMACS: -7826 7827 -7828 -364 -7829 0 -7826 7827 -7828 -364 -7830 0 -7826 7827 -7828 -364 -7831 0 c 0+1 --> 1 c (-b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ -b^{4, 91}_0 ∧ p_364) -> (-b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ b^{4, 92}_0) c in CNF: c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ -p_364 ∨ -b^{4, 92}_2 c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ -p_364 ∨ -b^{4, 92}_1 c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ -p_364 ∨ b^{4, 92}_0 c in DIMACS: 7826 7827 7828 -364 -7829 0 7826 7827 7828 -364 -7830 0 7826 7827 7828 -364 7831 0 c 1+1 --> 2 c (-b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ b^{4, 91}_0 ∧ p_364) -> (-b^{4, 92}_2 ∧ b^{4, 92}_1 ∧ -b^{4, 92}_0) c in CNF: c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ -p_364 ∨ -b^{4, 92}_2 c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ -p_364 ∨ b^{4, 92}_1 c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ -p_364 ∨ -b^{4, 92}_0 c in DIMACS: 7826 7827 -7828 -364 -7829 0 7826 7827 -7828 -364 7830 0 7826 7827 -7828 -364 -7831 0 c 2+1 --> break c (-b^{4, 91}_2 ∧ b^{4, 91}_1 ∧ -b^{4, 91}_0 ∧ p_364) -> break c in CNF: c b^{4, 91}_2 ∨ -b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ -p_364 ∨ break c in DIMACS: 7826 -7827 7828 -364 1162 0 c 2-1 --> 1 c (-b^{4, 91}_2 ∧ b^{4, 91}_1 ∧ -b^{4, 91}_0 ∧ -p_364) -> (-b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ b^{4, 92}_0) c in CNF: c b^{4, 91}_2 ∨ -b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ p_364 ∨ -b^{4, 92}_2 c b^{4, 91}_2 ∨ -b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ p_364 ∨ -b^{4, 92}_1 c b^{4, 91}_2 ∨ -b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ p_364 ∨ b^{4, 92}_0 c in DIMACS: 7826 -7827 7828 364 -7829 0 7826 -7827 7828 364 -7830 0 7826 -7827 7828 364 7831 0 c 1-1 --> 0 c (-b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ b^{4, 91}_0 ∧ -p_364) -> (-b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ -b^{4, 92}_0) c in CNF: c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ p_364 ∨ -b^{4, 92}_2 c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ p_364 ∨ -b^{4, 92}_1 c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ p_364 ∨ -b^{4, 92}_0 c in DIMACS: 7826 7827 -7828 364 -7829 0 7826 7827 -7828 364 -7830 0 7826 7827 -7828 364 -7831 0 c 0-1 --> -1 c (-b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ -b^{4, 91}_0 ∧ -p_364) -> ( b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ b^{4, 92}_0) c in CNF: c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ p_364 ∨ b^{4, 92}_2 c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ p_364 ∨ -b^{4, 92}_1 c b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ p_364 ∨ b^{4, 92}_0 c in DIMACS: 7826 7827 7828 364 7829 0 7826 7827 7828 364 -7830 0 7826 7827 7828 364 7831 0 c -1-1 --> -2 c ( b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ b^{4, 91}_0 ∧ -p_364) -> ( b^{4, 92}_2 ∧ b^{4, 92}_1 ∧ -b^{4, 92}_0) c in CNF: c -b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ p_364 ∨ b^{4, 92}_2 c -b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ p_364 ∨ b^{4, 92}_1 c -b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ p_364 ∨ -b^{4, 92}_0 c in DIMACS: -7826 7827 -7828 364 7829 0 -7826 7827 -7828 364 7830 0 -7826 7827 -7828 364 -7831 0 c -2-1 --> break c ( b^{4, 91}_2 ∧ b^{4, 91}_1 ∧ -b^{4, 91}_0 ∧ -p_364) -> break c in CNF: c -b^{4, 91}_2 ∨ -b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ p_364 ∨ break c in DIMACS: -7826 -7827 7828 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 91}_2 ∧ -b^{4, 91}_1 ∧ -b^{4, 91}_0 ∧ true) c in CNF: c -b^{4, 91}_2 ∨ b^{4, 91}_1 ∨ b^{4, 91}_0 ∨ false c in DIMACS: -7826 7827 7828 0 c 3 does not represent an automaton state. c -(-b^{4, 91}_2 ∧ b^{4, 91}_1 ∧ b^{4, 91}_0 ∧ true) c in CNF: c b^{4, 91}_2 ∨ -b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ false c in DIMACS: 7826 -7827 -7828 0 c -3 does not represent an automaton state. c -( b^{4, 91}_2 ∧ b^{4, 91}_1 ∧ b^{4, 91}_0 ∧ true) c in CNF: c -b^{4, 91}_2 ∨ -b^{4, 91}_1 ∨ -b^{4, 91}_0 ∨ false c in DIMACS: -7826 -7827 -7828 0 c i = 92 c -2+1 --> -1 c ( b^{4, 92}_2 ∧ b^{4, 92}_1 ∧ -b^{4, 92}_0 ∧ p_368) -> ( b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ b^{4, 93}_0) c in CNF: c -b^{4, 92}_2 ∨ -b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ -p_368 ∨ b^{4, 93}_2 c -b^{4, 92}_2 ∨ -b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ -p_368 ∨ -b^{4, 93}_1 c -b^{4, 92}_2 ∨ -b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ -p_368 ∨ b^{4, 93}_0 c in DIMACS: -7829 -7830 7831 -368 7832 0 -7829 -7830 7831 -368 -7833 0 -7829 -7830 7831 -368 7834 0 c -1+1 --> 0 c ( b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ b^{4, 92}_0 ∧ p_368) -> (-b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ -b^{4, 93}_0) c in CNF: c -b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ -p_368 ∨ -b^{4, 93}_2 c -b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ -p_368 ∨ -b^{4, 93}_1 c -b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ -p_368 ∨ -b^{4, 93}_0 c in DIMACS: -7829 7830 -7831 -368 -7832 0 -7829 7830 -7831 -368 -7833 0 -7829 7830 -7831 -368 -7834 0 c 0+1 --> 1 c (-b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ -b^{4, 92}_0 ∧ p_368) -> (-b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ b^{4, 93}_0) c in CNF: c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ -p_368 ∨ -b^{4, 93}_2 c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ -p_368 ∨ -b^{4, 93}_1 c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ -p_368 ∨ b^{4, 93}_0 c in DIMACS: 7829 7830 7831 -368 -7832 0 7829 7830 7831 -368 -7833 0 7829 7830 7831 -368 7834 0 c 1+1 --> 2 c (-b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ b^{4, 92}_0 ∧ p_368) -> (-b^{4, 93}_2 ∧ b^{4, 93}_1 ∧ -b^{4, 93}_0) c in CNF: c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ -p_368 ∨ -b^{4, 93}_2 c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ -p_368 ∨ b^{4, 93}_1 c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ -p_368 ∨ -b^{4, 93}_0 c in DIMACS: 7829 7830 -7831 -368 -7832 0 7829 7830 -7831 -368 7833 0 7829 7830 -7831 -368 -7834 0 c 2+1 --> break c (-b^{4, 92}_2 ∧ b^{4, 92}_1 ∧ -b^{4, 92}_0 ∧ p_368) -> break c in CNF: c b^{4, 92}_2 ∨ -b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ -p_368 ∨ break c in DIMACS: 7829 -7830 7831 -368 1162 0 c 2-1 --> 1 c (-b^{4, 92}_2 ∧ b^{4, 92}_1 ∧ -b^{4, 92}_0 ∧ -p_368) -> (-b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ b^{4, 93}_0) c in CNF: c b^{4, 92}_2 ∨ -b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ p_368 ∨ -b^{4, 93}_2 c b^{4, 92}_2 ∨ -b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ p_368 ∨ -b^{4, 93}_1 c b^{4, 92}_2 ∨ -b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ p_368 ∨ b^{4, 93}_0 c in DIMACS: 7829 -7830 7831 368 -7832 0 7829 -7830 7831 368 -7833 0 7829 -7830 7831 368 7834 0 c 1-1 --> 0 c (-b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ b^{4, 92}_0 ∧ -p_368) -> (-b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ -b^{4, 93}_0) c in CNF: c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ p_368 ∨ -b^{4, 93}_2 c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ p_368 ∨ -b^{4, 93}_1 c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ p_368 ∨ -b^{4, 93}_0 c in DIMACS: 7829 7830 -7831 368 -7832 0 7829 7830 -7831 368 -7833 0 7829 7830 -7831 368 -7834 0 c 0-1 --> -1 c (-b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ -b^{4, 92}_0 ∧ -p_368) -> ( b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ b^{4, 93}_0) c in CNF: c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ p_368 ∨ b^{4, 93}_2 c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ p_368 ∨ -b^{4, 93}_1 c b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ p_368 ∨ b^{4, 93}_0 c in DIMACS: 7829 7830 7831 368 7832 0 7829 7830 7831 368 -7833 0 7829 7830 7831 368 7834 0 c -1-1 --> -2 c ( b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ b^{4, 92}_0 ∧ -p_368) -> ( b^{4, 93}_2 ∧ b^{4, 93}_1 ∧ -b^{4, 93}_0) c in CNF: c -b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ p_368 ∨ b^{4, 93}_2 c -b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ p_368 ∨ b^{4, 93}_1 c -b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ p_368 ∨ -b^{4, 93}_0 c in DIMACS: -7829 7830 -7831 368 7832 0 -7829 7830 -7831 368 7833 0 -7829 7830 -7831 368 -7834 0 c -2-1 --> break c ( b^{4, 92}_2 ∧ b^{4, 92}_1 ∧ -b^{4, 92}_0 ∧ -p_368) -> break c in CNF: c -b^{4, 92}_2 ∨ -b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ p_368 ∨ break c in DIMACS: -7829 -7830 7831 368 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 92}_2 ∧ -b^{4, 92}_1 ∧ -b^{4, 92}_0 ∧ true) c in CNF: c -b^{4, 92}_2 ∨ b^{4, 92}_1 ∨ b^{4, 92}_0 ∨ false c in DIMACS: -7829 7830 7831 0 c 3 does not represent an automaton state. c -(-b^{4, 92}_2 ∧ b^{4, 92}_1 ∧ b^{4, 92}_0 ∧ true) c in CNF: c b^{4, 92}_2 ∨ -b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ false c in DIMACS: 7829 -7830 -7831 0 c -3 does not represent an automaton state. c -( b^{4, 92}_2 ∧ b^{4, 92}_1 ∧ b^{4, 92}_0 ∧ true) c in CNF: c -b^{4, 92}_2 ∨ -b^{4, 92}_1 ∨ -b^{4, 92}_0 ∨ false c in DIMACS: -7829 -7830 -7831 0 c i = 93 c -2+1 --> -1 c ( b^{4, 93}_2 ∧ b^{4, 93}_1 ∧ -b^{4, 93}_0 ∧ p_372) -> ( b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ b^{4, 94}_0) c in CNF: c -b^{4, 93}_2 ∨ -b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ -p_372 ∨ b^{4, 94}_2 c -b^{4, 93}_2 ∨ -b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ -p_372 ∨ -b^{4, 94}_1 c -b^{4, 93}_2 ∨ -b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ -p_372 ∨ b^{4, 94}_0 c in DIMACS: -7832 -7833 7834 -372 7835 0 -7832 -7833 7834 -372 -7836 0 -7832 -7833 7834 -372 7837 0 c -1+1 --> 0 c ( b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ b^{4, 93}_0 ∧ p_372) -> (-b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ -b^{4, 94}_0) c in CNF: c -b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ -p_372 ∨ -b^{4, 94}_2 c -b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ -p_372 ∨ -b^{4, 94}_1 c -b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ -p_372 ∨ -b^{4, 94}_0 c in DIMACS: -7832 7833 -7834 -372 -7835 0 -7832 7833 -7834 -372 -7836 0 -7832 7833 -7834 -372 -7837 0 c 0+1 --> 1 c (-b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ -b^{4, 93}_0 ∧ p_372) -> (-b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ b^{4, 94}_0) c in CNF: c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ -p_372 ∨ -b^{4, 94}_2 c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ -p_372 ∨ -b^{4, 94}_1 c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ -p_372 ∨ b^{4, 94}_0 c in DIMACS: 7832 7833 7834 -372 -7835 0 7832 7833 7834 -372 -7836 0 7832 7833 7834 -372 7837 0 c 1+1 --> 2 c (-b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ b^{4, 93}_0 ∧ p_372) -> (-b^{4, 94}_2 ∧ b^{4, 94}_1 ∧ -b^{4, 94}_0) c in CNF: c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ -p_372 ∨ -b^{4, 94}_2 c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ -p_372 ∨ b^{4, 94}_1 c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ -p_372 ∨ -b^{4, 94}_0 c in DIMACS: 7832 7833 -7834 -372 -7835 0 7832 7833 -7834 -372 7836 0 7832 7833 -7834 -372 -7837 0 c 2+1 --> break c (-b^{4, 93}_2 ∧ b^{4, 93}_1 ∧ -b^{4, 93}_0 ∧ p_372) -> break c in CNF: c b^{4, 93}_2 ∨ -b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ -p_372 ∨ break c in DIMACS: 7832 -7833 7834 -372 1162 0 c 2-1 --> 1 c (-b^{4, 93}_2 ∧ b^{4, 93}_1 ∧ -b^{4, 93}_0 ∧ -p_372) -> (-b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ b^{4, 94}_0) c in CNF: c b^{4, 93}_2 ∨ -b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ p_372 ∨ -b^{4, 94}_2 c b^{4, 93}_2 ∨ -b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ p_372 ∨ -b^{4, 94}_1 c b^{4, 93}_2 ∨ -b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ p_372 ∨ b^{4, 94}_0 c in DIMACS: 7832 -7833 7834 372 -7835 0 7832 -7833 7834 372 -7836 0 7832 -7833 7834 372 7837 0 c 1-1 --> 0 c (-b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ b^{4, 93}_0 ∧ -p_372) -> (-b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ -b^{4, 94}_0) c in CNF: c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ p_372 ∨ -b^{4, 94}_2 c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ p_372 ∨ -b^{4, 94}_1 c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ p_372 ∨ -b^{4, 94}_0 c in DIMACS: 7832 7833 -7834 372 -7835 0 7832 7833 -7834 372 -7836 0 7832 7833 -7834 372 -7837 0 c 0-1 --> -1 c (-b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ -b^{4, 93}_0 ∧ -p_372) -> ( b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ b^{4, 94}_0) c in CNF: c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ p_372 ∨ b^{4, 94}_2 c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ p_372 ∨ -b^{4, 94}_1 c b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ p_372 ∨ b^{4, 94}_0 c in DIMACS: 7832 7833 7834 372 7835 0 7832 7833 7834 372 -7836 0 7832 7833 7834 372 7837 0 c -1-1 --> -2 c ( b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ b^{4, 93}_0 ∧ -p_372) -> ( b^{4, 94}_2 ∧ b^{4, 94}_1 ∧ -b^{4, 94}_0) c in CNF: c -b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ p_372 ∨ b^{4, 94}_2 c -b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ p_372 ∨ b^{4, 94}_1 c -b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ p_372 ∨ -b^{4, 94}_0 c in DIMACS: -7832 7833 -7834 372 7835 0 -7832 7833 -7834 372 7836 0 -7832 7833 -7834 372 -7837 0 c -2-1 --> break c ( b^{4, 93}_2 ∧ b^{4, 93}_1 ∧ -b^{4, 93}_0 ∧ -p_372) -> break c in CNF: c -b^{4, 93}_2 ∨ -b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ p_372 ∨ break c in DIMACS: -7832 -7833 7834 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 93}_2 ∧ -b^{4, 93}_1 ∧ -b^{4, 93}_0 ∧ true) c in CNF: c -b^{4, 93}_2 ∨ b^{4, 93}_1 ∨ b^{4, 93}_0 ∨ false c in DIMACS: -7832 7833 7834 0 c 3 does not represent an automaton state. c -(-b^{4, 93}_2 ∧ b^{4, 93}_1 ∧ b^{4, 93}_0 ∧ true) c in CNF: c b^{4, 93}_2 ∨ -b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ false c in DIMACS: 7832 -7833 -7834 0 c -3 does not represent an automaton state. c -( b^{4, 93}_2 ∧ b^{4, 93}_1 ∧ b^{4, 93}_0 ∧ true) c in CNF: c -b^{4, 93}_2 ∨ -b^{4, 93}_1 ∨ -b^{4, 93}_0 ∨ false c in DIMACS: -7832 -7833 -7834 0 c i = 94 c -2+1 --> -1 c ( b^{4, 94}_2 ∧ b^{4, 94}_1 ∧ -b^{4, 94}_0 ∧ p_376) -> ( b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ b^{4, 95}_0) c in CNF: c -b^{4, 94}_2 ∨ -b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ -p_376 ∨ b^{4, 95}_2 c -b^{4, 94}_2 ∨ -b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ -p_376 ∨ -b^{4, 95}_1 c -b^{4, 94}_2 ∨ -b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ -p_376 ∨ b^{4, 95}_0 c in DIMACS: -7835 -7836 7837 -376 7838 0 -7835 -7836 7837 -376 -7839 0 -7835 -7836 7837 -376 7840 0 c -1+1 --> 0 c ( b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ b^{4, 94}_0 ∧ p_376) -> (-b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ -b^{4, 95}_0) c in CNF: c -b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ -p_376 ∨ -b^{4, 95}_2 c -b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ -p_376 ∨ -b^{4, 95}_1 c -b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ -p_376 ∨ -b^{4, 95}_0 c in DIMACS: -7835 7836 -7837 -376 -7838 0 -7835 7836 -7837 -376 -7839 0 -7835 7836 -7837 -376 -7840 0 c 0+1 --> 1 c (-b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ -b^{4, 94}_0 ∧ p_376) -> (-b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ b^{4, 95}_0) c in CNF: c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ -p_376 ∨ -b^{4, 95}_2 c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ -p_376 ∨ -b^{4, 95}_1 c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ -p_376 ∨ b^{4, 95}_0 c in DIMACS: 7835 7836 7837 -376 -7838 0 7835 7836 7837 -376 -7839 0 7835 7836 7837 -376 7840 0 c 1+1 --> 2 c (-b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ b^{4, 94}_0 ∧ p_376) -> (-b^{4, 95}_2 ∧ b^{4, 95}_1 ∧ -b^{4, 95}_0) c in CNF: c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ -p_376 ∨ -b^{4, 95}_2 c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ -p_376 ∨ b^{4, 95}_1 c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ -p_376 ∨ -b^{4, 95}_0 c in DIMACS: 7835 7836 -7837 -376 -7838 0 7835 7836 -7837 -376 7839 0 7835 7836 -7837 -376 -7840 0 c 2+1 --> break c (-b^{4, 94}_2 ∧ b^{4, 94}_1 ∧ -b^{4, 94}_0 ∧ p_376) -> break c in CNF: c b^{4, 94}_2 ∨ -b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ -p_376 ∨ break c in DIMACS: 7835 -7836 7837 -376 1162 0 c 2-1 --> 1 c (-b^{4, 94}_2 ∧ b^{4, 94}_1 ∧ -b^{4, 94}_0 ∧ -p_376) -> (-b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ b^{4, 95}_0) c in CNF: c b^{4, 94}_2 ∨ -b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ p_376 ∨ -b^{4, 95}_2 c b^{4, 94}_2 ∨ -b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ p_376 ∨ -b^{4, 95}_1 c b^{4, 94}_2 ∨ -b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ p_376 ∨ b^{4, 95}_0 c in DIMACS: 7835 -7836 7837 376 -7838 0 7835 -7836 7837 376 -7839 0 7835 -7836 7837 376 7840 0 c 1-1 --> 0 c (-b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ b^{4, 94}_0 ∧ -p_376) -> (-b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ -b^{4, 95}_0) c in CNF: c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ p_376 ∨ -b^{4, 95}_2 c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ p_376 ∨ -b^{4, 95}_1 c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ p_376 ∨ -b^{4, 95}_0 c in DIMACS: 7835 7836 -7837 376 -7838 0 7835 7836 -7837 376 -7839 0 7835 7836 -7837 376 -7840 0 c 0-1 --> -1 c (-b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ -b^{4, 94}_0 ∧ -p_376) -> ( b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ b^{4, 95}_0) c in CNF: c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ p_376 ∨ b^{4, 95}_2 c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ p_376 ∨ -b^{4, 95}_1 c b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ p_376 ∨ b^{4, 95}_0 c in DIMACS: 7835 7836 7837 376 7838 0 7835 7836 7837 376 -7839 0 7835 7836 7837 376 7840 0 c -1-1 --> -2 c ( b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ b^{4, 94}_0 ∧ -p_376) -> ( b^{4, 95}_2 ∧ b^{4, 95}_1 ∧ -b^{4, 95}_0) c in CNF: c -b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ p_376 ∨ b^{4, 95}_2 c -b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ p_376 ∨ b^{4, 95}_1 c -b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ p_376 ∨ -b^{4, 95}_0 c in DIMACS: -7835 7836 -7837 376 7838 0 -7835 7836 -7837 376 7839 0 -7835 7836 -7837 376 -7840 0 c -2-1 --> break c ( b^{4, 94}_2 ∧ b^{4, 94}_1 ∧ -b^{4, 94}_0 ∧ -p_376) -> break c in CNF: c -b^{4, 94}_2 ∨ -b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ p_376 ∨ break c in DIMACS: -7835 -7836 7837 376 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 94}_2 ∧ -b^{4, 94}_1 ∧ -b^{4, 94}_0 ∧ true) c in CNF: c -b^{4, 94}_2 ∨ b^{4, 94}_1 ∨ b^{4, 94}_0 ∨ false c in DIMACS: -7835 7836 7837 0 c 3 does not represent an automaton state. c -(-b^{4, 94}_2 ∧ b^{4, 94}_1 ∧ b^{4, 94}_0 ∧ true) c in CNF: c b^{4, 94}_2 ∨ -b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ false c in DIMACS: 7835 -7836 -7837 0 c -3 does not represent an automaton state. c -( b^{4, 94}_2 ∧ b^{4, 94}_1 ∧ b^{4, 94}_0 ∧ true) c in CNF: c -b^{4, 94}_2 ∨ -b^{4, 94}_1 ∨ -b^{4, 94}_0 ∨ false c in DIMACS: -7835 -7836 -7837 0 c i = 95 c -2+1 --> -1 c ( b^{4, 95}_2 ∧ b^{4, 95}_1 ∧ -b^{4, 95}_0 ∧ p_380) -> ( b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ b^{4, 96}_0) c in CNF: c -b^{4, 95}_2 ∨ -b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ -p_380 ∨ b^{4, 96}_2 c -b^{4, 95}_2 ∨ -b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ -p_380 ∨ -b^{4, 96}_1 c -b^{4, 95}_2 ∨ -b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ -p_380 ∨ b^{4, 96}_0 c in DIMACS: -7838 -7839 7840 -380 7841 0 -7838 -7839 7840 -380 -7842 0 -7838 -7839 7840 -380 7843 0 c -1+1 --> 0 c ( b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ b^{4, 95}_0 ∧ p_380) -> (-b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ -b^{4, 96}_0) c in CNF: c -b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ -p_380 ∨ -b^{4, 96}_2 c -b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ -p_380 ∨ -b^{4, 96}_1 c -b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ -p_380 ∨ -b^{4, 96}_0 c in DIMACS: -7838 7839 -7840 -380 -7841 0 -7838 7839 -7840 -380 -7842 0 -7838 7839 -7840 -380 -7843 0 c 0+1 --> 1 c (-b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ -b^{4, 95}_0 ∧ p_380) -> (-b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ b^{4, 96}_0) c in CNF: c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ -p_380 ∨ -b^{4, 96}_2 c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ -p_380 ∨ -b^{4, 96}_1 c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ -p_380 ∨ b^{4, 96}_0 c in DIMACS: 7838 7839 7840 -380 -7841 0 7838 7839 7840 -380 -7842 0 7838 7839 7840 -380 7843 0 c 1+1 --> 2 c (-b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ b^{4, 95}_0 ∧ p_380) -> (-b^{4, 96}_2 ∧ b^{4, 96}_1 ∧ -b^{4, 96}_0) c in CNF: c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ -p_380 ∨ -b^{4, 96}_2 c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ -p_380 ∨ b^{4, 96}_1 c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ -p_380 ∨ -b^{4, 96}_0 c in DIMACS: 7838 7839 -7840 -380 -7841 0 7838 7839 -7840 -380 7842 0 7838 7839 -7840 -380 -7843 0 c 2+1 --> break c (-b^{4, 95}_2 ∧ b^{4, 95}_1 ∧ -b^{4, 95}_0 ∧ p_380) -> break c in CNF: c b^{4, 95}_2 ∨ -b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ -p_380 ∨ break c in DIMACS: 7838 -7839 7840 -380 1162 0 c 2-1 --> 1 c (-b^{4, 95}_2 ∧ b^{4, 95}_1 ∧ -b^{4, 95}_0 ∧ -p_380) -> (-b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ b^{4, 96}_0) c in CNF: c b^{4, 95}_2 ∨ -b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ p_380 ∨ -b^{4, 96}_2 c b^{4, 95}_2 ∨ -b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ p_380 ∨ -b^{4, 96}_1 c b^{4, 95}_2 ∨ -b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ p_380 ∨ b^{4, 96}_0 c in DIMACS: 7838 -7839 7840 380 -7841 0 7838 -7839 7840 380 -7842 0 7838 -7839 7840 380 7843 0 c 1-1 --> 0 c (-b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ b^{4, 95}_0 ∧ -p_380) -> (-b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ -b^{4, 96}_0) c in CNF: c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ p_380 ∨ -b^{4, 96}_2 c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ p_380 ∨ -b^{4, 96}_1 c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ p_380 ∨ -b^{4, 96}_0 c in DIMACS: 7838 7839 -7840 380 -7841 0 7838 7839 -7840 380 -7842 0 7838 7839 -7840 380 -7843 0 c 0-1 --> -1 c (-b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ -b^{4, 95}_0 ∧ -p_380) -> ( b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ b^{4, 96}_0) c in CNF: c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ p_380 ∨ b^{4, 96}_2 c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ p_380 ∨ -b^{4, 96}_1 c b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ p_380 ∨ b^{4, 96}_0 c in DIMACS: 7838 7839 7840 380 7841 0 7838 7839 7840 380 -7842 0 7838 7839 7840 380 7843 0 c -1-1 --> -2 c ( b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ b^{4, 95}_0 ∧ -p_380) -> ( b^{4, 96}_2 ∧ b^{4, 96}_1 ∧ -b^{4, 96}_0) c in CNF: c -b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ p_380 ∨ b^{4, 96}_2 c -b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ p_380 ∨ b^{4, 96}_1 c -b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ p_380 ∨ -b^{4, 96}_0 c in DIMACS: -7838 7839 -7840 380 7841 0 -7838 7839 -7840 380 7842 0 -7838 7839 -7840 380 -7843 0 c -2-1 --> break c ( b^{4, 95}_2 ∧ b^{4, 95}_1 ∧ -b^{4, 95}_0 ∧ -p_380) -> break c in CNF: c -b^{4, 95}_2 ∨ -b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ p_380 ∨ break c in DIMACS: -7838 -7839 7840 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 95}_2 ∧ -b^{4, 95}_1 ∧ -b^{4, 95}_0 ∧ true) c in CNF: c -b^{4, 95}_2 ∨ b^{4, 95}_1 ∨ b^{4, 95}_0 ∨ false c in DIMACS: -7838 7839 7840 0 c 3 does not represent an automaton state. c -(-b^{4, 95}_2 ∧ b^{4, 95}_1 ∧ b^{4, 95}_0 ∧ true) c in CNF: c b^{4, 95}_2 ∨ -b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ false c in DIMACS: 7838 -7839 -7840 0 c -3 does not represent an automaton state. c -( b^{4, 95}_2 ∧ b^{4, 95}_1 ∧ b^{4, 95}_0 ∧ true) c in CNF: c -b^{4, 95}_2 ∨ -b^{4, 95}_1 ∨ -b^{4, 95}_0 ∨ false c in DIMACS: -7838 -7839 -7840 0 c i = 96 c -2+1 --> -1 c ( b^{4, 96}_2 ∧ b^{4, 96}_1 ∧ -b^{4, 96}_0 ∧ p_384) -> ( b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ b^{4, 97}_0) c in CNF: c -b^{4, 96}_2 ∨ -b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ -p_384 ∨ b^{4, 97}_2 c -b^{4, 96}_2 ∨ -b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ -p_384 ∨ -b^{4, 97}_1 c -b^{4, 96}_2 ∨ -b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ -p_384 ∨ b^{4, 97}_0 c in DIMACS: -7841 -7842 7843 -384 7844 0 -7841 -7842 7843 -384 -7845 0 -7841 -7842 7843 -384 7846 0 c -1+1 --> 0 c ( b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ b^{4, 96}_0 ∧ p_384) -> (-b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ -b^{4, 97}_0) c in CNF: c -b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ -p_384 ∨ -b^{4, 97}_2 c -b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ -p_384 ∨ -b^{4, 97}_1 c -b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ -p_384 ∨ -b^{4, 97}_0 c in DIMACS: -7841 7842 -7843 -384 -7844 0 -7841 7842 -7843 -384 -7845 0 -7841 7842 -7843 -384 -7846 0 c 0+1 --> 1 c (-b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ -b^{4, 96}_0 ∧ p_384) -> (-b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ b^{4, 97}_0) c in CNF: c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ -p_384 ∨ -b^{4, 97}_2 c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ -p_384 ∨ -b^{4, 97}_1 c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ -p_384 ∨ b^{4, 97}_0 c in DIMACS: 7841 7842 7843 -384 -7844 0 7841 7842 7843 -384 -7845 0 7841 7842 7843 -384 7846 0 c 1+1 --> 2 c (-b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ b^{4, 96}_0 ∧ p_384) -> (-b^{4, 97}_2 ∧ b^{4, 97}_1 ∧ -b^{4, 97}_0) c in CNF: c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ -p_384 ∨ -b^{4, 97}_2 c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ -p_384 ∨ b^{4, 97}_1 c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ -p_384 ∨ -b^{4, 97}_0 c in DIMACS: 7841 7842 -7843 -384 -7844 0 7841 7842 -7843 -384 7845 0 7841 7842 -7843 -384 -7846 0 c 2+1 --> break c (-b^{4, 96}_2 ∧ b^{4, 96}_1 ∧ -b^{4, 96}_0 ∧ p_384) -> break c in CNF: c b^{4, 96}_2 ∨ -b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ -p_384 ∨ break c in DIMACS: 7841 -7842 7843 -384 1162 0 c 2-1 --> 1 c (-b^{4, 96}_2 ∧ b^{4, 96}_1 ∧ -b^{4, 96}_0 ∧ -p_384) -> (-b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ b^{4, 97}_0) c in CNF: c b^{4, 96}_2 ∨ -b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ p_384 ∨ -b^{4, 97}_2 c b^{4, 96}_2 ∨ -b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ p_384 ∨ -b^{4, 97}_1 c b^{4, 96}_2 ∨ -b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ p_384 ∨ b^{4, 97}_0 c in DIMACS: 7841 -7842 7843 384 -7844 0 7841 -7842 7843 384 -7845 0 7841 -7842 7843 384 7846 0 c 1-1 --> 0 c (-b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ b^{4, 96}_0 ∧ -p_384) -> (-b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ -b^{4, 97}_0) c in CNF: c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ p_384 ∨ -b^{4, 97}_2 c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ p_384 ∨ -b^{4, 97}_1 c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ p_384 ∨ -b^{4, 97}_0 c in DIMACS: 7841 7842 -7843 384 -7844 0 7841 7842 -7843 384 -7845 0 7841 7842 -7843 384 -7846 0 c 0-1 --> -1 c (-b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ -b^{4, 96}_0 ∧ -p_384) -> ( b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ b^{4, 97}_0) c in CNF: c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ p_384 ∨ b^{4, 97}_2 c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ p_384 ∨ -b^{4, 97}_1 c b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ p_384 ∨ b^{4, 97}_0 c in DIMACS: 7841 7842 7843 384 7844 0 7841 7842 7843 384 -7845 0 7841 7842 7843 384 7846 0 c -1-1 --> -2 c ( b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ b^{4, 96}_0 ∧ -p_384) -> ( b^{4, 97}_2 ∧ b^{4, 97}_1 ∧ -b^{4, 97}_0) c in CNF: c -b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ p_384 ∨ b^{4, 97}_2 c -b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ p_384 ∨ b^{4, 97}_1 c -b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ p_384 ∨ -b^{4, 97}_0 c in DIMACS: -7841 7842 -7843 384 7844 0 -7841 7842 -7843 384 7845 0 -7841 7842 -7843 384 -7846 0 c -2-1 --> break c ( b^{4, 96}_2 ∧ b^{4, 96}_1 ∧ -b^{4, 96}_0 ∧ -p_384) -> break c in CNF: c -b^{4, 96}_2 ∨ -b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ p_384 ∨ break c in DIMACS: -7841 -7842 7843 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 96}_2 ∧ -b^{4, 96}_1 ∧ -b^{4, 96}_0 ∧ true) c in CNF: c -b^{4, 96}_2 ∨ b^{4, 96}_1 ∨ b^{4, 96}_0 ∨ false c in DIMACS: -7841 7842 7843 0 c 3 does not represent an automaton state. c -(-b^{4, 96}_2 ∧ b^{4, 96}_1 ∧ b^{4, 96}_0 ∧ true) c in CNF: c b^{4, 96}_2 ∨ -b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ false c in DIMACS: 7841 -7842 -7843 0 c -3 does not represent an automaton state. c -( b^{4, 96}_2 ∧ b^{4, 96}_1 ∧ b^{4, 96}_0 ∧ true) c in CNF: c -b^{4, 96}_2 ∨ -b^{4, 96}_1 ∨ -b^{4, 96}_0 ∨ false c in DIMACS: -7841 -7842 -7843 0 c i = 97 c -2+1 --> -1 c ( b^{4, 97}_2 ∧ b^{4, 97}_1 ∧ -b^{4, 97}_0 ∧ p_388) -> ( b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ b^{4, 98}_0) c in CNF: c -b^{4, 97}_2 ∨ -b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ -p_388 ∨ b^{4, 98}_2 c -b^{4, 97}_2 ∨ -b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ -p_388 ∨ -b^{4, 98}_1 c -b^{4, 97}_2 ∨ -b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ -p_388 ∨ b^{4, 98}_0 c in DIMACS: -7844 -7845 7846 -388 7847 0 -7844 -7845 7846 -388 -7848 0 -7844 -7845 7846 -388 7849 0 c -1+1 --> 0 c ( b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ b^{4, 97}_0 ∧ p_388) -> (-b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ -b^{4, 98}_0) c in CNF: c -b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ -p_388 ∨ -b^{4, 98}_2 c -b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ -p_388 ∨ -b^{4, 98}_1 c -b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ -p_388 ∨ -b^{4, 98}_0 c in DIMACS: -7844 7845 -7846 -388 -7847 0 -7844 7845 -7846 -388 -7848 0 -7844 7845 -7846 -388 -7849 0 c 0+1 --> 1 c (-b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ -b^{4, 97}_0 ∧ p_388) -> (-b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ b^{4, 98}_0) c in CNF: c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ -p_388 ∨ -b^{4, 98}_2 c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ -p_388 ∨ -b^{4, 98}_1 c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ -p_388 ∨ b^{4, 98}_0 c in DIMACS: 7844 7845 7846 -388 -7847 0 7844 7845 7846 -388 -7848 0 7844 7845 7846 -388 7849 0 c 1+1 --> 2 c (-b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ b^{4, 97}_0 ∧ p_388) -> (-b^{4, 98}_2 ∧ b^{4, 98}_1 ∧ -b^{4, 98}_0) c in CNF: c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ -p_388 ∨ -b^{4, 98}_2 c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ -p_388 ∨ b^{4, 98}_1 c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ -p_388 ∨ -b^{4, 98}_0 c in DIMACS: 7844 7845 -7846 -388 -7847 0 7844 7845 -7846 -388 7848 0 7844 7845 -7846 -388 -7849 0 c 2+1 --> break c (-b^{4, 97}_2 ∧ b^{4, 97}_1 ∧ -b^{4, 97}_0 ∧ p_388) -> break c in CNF: c b^{4, 97}_2 ∨ -b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ -p_388 ∨ break c in DIMACS: 7844 -7845 7846 -388 1162 0 c 2-1 --> 1 c (-b^{4, 97}_2 ∧ b^{4, 97}_1 ∧ -b^{4, 97}_0 ∧ -p_388) -> (-b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ b^{4, 98}_0) c in CNF: c b^{4, 97}_2 ∨ -b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ p_388 ∨ -b^{4, 98}_2 c b^{4, 97}_2 ∨ -b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ p_388 ∨ -b^{4, 98}_1 c b^{4, 97}_2 ∨ -b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ p_388 ∨ b^{4, 98}_0 c in DIMACS: 7844 -7845 7846 388 -7847 0 7844 -7845 7846 388 -7848 0 7844 -7845 7846 388 7849 0 c 1-1 --> 0 c (-b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ b^{4, 97}_0 ∧ -p_388) -> (-b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ -b^{4, 98}_0) c in CNF: c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ p_388 ∨ -b^{4, 98}_2 c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ p_388 ∨ -b^{4, 98}_1 c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ p_388 ∨ -b^{4, 98}_0 c in DIMACS: 7844 7845 -7846 388 -7847 0 7844 7845 -7846 388 -7848 0 7844 7845 -7846 388 -7849 0 c 0-1 --> -1 c (-b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ -b^{4, 97}_0 ∧ -p_388) -> ( b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ b^{4, 98}_0) c in CNF: c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ p_388 ∨ b^{4, 98}_2 c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ p_388 ∨ -b^{4, 98}_1 c b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ p_388 ∨ b^{4, 98}_0 c in DIMACS: 7844 7845 7846 388 7847 0 7844 7845 7846 388 -7848 0 7844 7845 7846 388 7849 0 c -1-1 --> -2 c ( b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ b^{4, 97}_0 ∧ -p_388) -> ( b^{4, 98}_2 ∧ b^{4, 98}_1 ∧ -b^{4, 98}_0) c in CNF: c -b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ p_388 ∨ b^{4, 98}_2 c -b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ p_388 ∨ b^{4, 98}_1 c -b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ p_388 ∨ -b^{4, 98}_0 c in DIMACS: -7844 7845 -7846 388 7847 0 -7844 7845 -7846 388 7848 0 -7844 7845 -7846 388 -7849 0 c -2-1 --> break c ( b^{4, 97}_2 ∧ b^{4, 97}_1 ∧ -b^{4, 97}_0 ∧ -p_388) -> break c in CNF: c -b^{4, 97}_2 ∨ -b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ p_388 ∨ break c in DIMACS: -7844 -7845 7846 388 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 97}_2 ∧ -b^{4, 97}_1 ∧ -b^{4, 97}_0 ∧ true) c in CNF: c -b^{4, 97}_2 ∨ b^{4, 97}_1 ∨ b^{4, 97}_0 ∨ false c in DIMACS: -7844 7845 7846 0 c 3 does not represent an automaton state. c -(-b^{4, 97}_2 ∧ b^{4, 97}_1 ∧ b^{4, 97}_0 ∧ true) c in CNF: c b^{4, 97}_2 ∨ -b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ false c in DIMACS: 7844 -7845 -7846 0 c -3 does not represent an automaton state. c -( b^{4, 97}_2 ∧ b^{4, 97}_1 ∧ b^{4, 97}_0 ∧ true) c in CNF: c -b^{4, 97}_2 ∨ -b^{4, 97}_1 ∨ -b^{4, 97}_0 ∨ false c in DIMACS: -7844 -7845 -7846 0 c i = 98 c -2+1 --> -1 c ( b^{4, 98}_2 ∧ b^{4, 98}_1 ∧ -b^{4, 98}_0 ∧ p_392) -> ( b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ b^{4, 99}_0) c in CNF: c -b^{4, 98}_2 ∨ -b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ -p_392 ∨ b^{4, 99}_2 c -b^{4, 98}_2 ∨ -b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ -p_392 ∨ -b^{4, 99}_1 c -b^{4, 98}_2 ∨ -b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ -p_392 ∨ b^{4, 99}_0 c in DIMACS: -7847 -7848 7849 -392 7850 0 -7847 -7848 7849 -392 -7851 0 -7847 -7848 7849 -392 7852 0 c -1+1 --> 0 c ( b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ b^{4, 98}_0 ∧ p_392) -> (-b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ -b^{4, 99}_0) c in CNF: c -b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ -p_392 ∨ -b^{4, 99}_2 c -b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ -p_392 ∨ -b^{4, 99}_1 c -b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ -p_392 ∨ -b^{4, 99}_0 c in DIMACS: -7847 7848 -7849 -392 -7850 0 -7847 7848 -7849 -392 -7851 0 -7847 7848 -7849 -392 -7852 0 c 0+1 --> 1 c (-b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ -b^{4, 98}_0 ∧ p_392) -> (-b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ b^{4, 99}_0) c in CNF: c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ -p_392 ∨ -b^{4, 99}_2 c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ -p_392 ∨ -b^{4, 99}_1 c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ -p_392 ∨ b^{4, 99}_0 c in DIMACS: 7847 7848 7849 -392 -7850 0 7847 7848 7849 -392 -7851 0 7847 7848 7849 -392 7852 0 c 1+1 --> 2 c (-b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ b^{4, 98}_0 ∧ p_392) -> (-b^{4, 99}_2 ∧ b^{4, 99}_1 ∧ -b^{4, 99}_0) c in CNF: c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ -p_392 ∨ -b^{4, 99}_2 c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ -p_392 ∨ b^{4, 99}_1 c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ -p_392 ∨ -b^{4, 99}_0 c in DIMACS: 7847 7848 -7849 -392 -7850 0 7847 7848 -7849 -392 7851 0 7847 7848 -7849 -392 -7852 0 c 2+1 --> break c (-b^{4, 98}_2 ∧ b^{4, 98}_1 ∧ -b^{4, 98}_0 ∧ p_392) -> break c in CNF: c b^{4, 98}_2 ∨ -b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ -p_392 ∨ break c in DIMACS: 7847 -7848 7849 -392 1162 0 c 2-1 --> 1 c (-b^{4, 98}_2 ∧ b^{4, 98}_1 ∧ -b^{4, 98}_0 ∧ -p_392) -> (-b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ b^{4, 99}_0) c in CNF: c b^{4, 98}_2 ∨ -b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ p_392 ∨ -b^{4, 99}_2 c b^{4, 98}_2 ∨ -b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ p_392 ∨ -b^{4, 99}_1 c b^{4, 98}_2 ∨ -b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ p_392 ∨ b^{4, 99}_0 c in DIMACS: 7847 -7848 7849 392 -7850 0 7847 -7848 7849 392 -7851 0 7847 -7848 7849 392 7852 0 c 1-1 --> 0 c (-b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ b^{4, 98}_0 ∧ -p_392) -> (-b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ -b^{4, 99}_0) c in CNF: c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ p_392 ∨ -b^{4, 99}_2 c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ p_392 ∨ -b^{4, 99}_1 c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ p_392 ∨ -b^{4, 99}_0 c in DIMACS: 7847 7848 -7849 392 -7850 0 7847 7848 -7849 392 -7851 0 7847 7848 -7849 392 -7852 0 c 0-1 --> -1 c (-b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ -b^{4, 98}_0 ∧ -p_392) -> ( b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ b^{4, 99}_0) c in CNF: c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ p_392 ∨ b^{4, 99}_2 c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ p_392 ∨ -b^{4, 99}_1 c b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ p_392 ∨ b^{4, 99}_0 c in DIMACS: 7847 7848 7849 392 7850 0 7847 7848 7849 392 -7851 0 7847 7848 7849 392 7852 0 c -1-1 --> -2 c ( b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ b^{4, 98}_0 ∧ -p_392) -> ( b^{4, 99}_2 ∧ b^{4, 99}_1 ∧ -b^{4, 99}_0) c in CNF: c -b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ p_392 ∨ b^{4, 99}_2 c -b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ p_392 ∨ b^{4, 99}_1 c -b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ p_392 ∨ -b^{4, 99}_0 c in DIMACS: -7847 7848 -7849 392 7850 0 -7847 7848 -7849 392 7851 0 -7847 7848 -7849 392 -7852 0 c -2-1 --> break c ( b^{4, 98}_2 ∧ b^{4, 98}_1 ∧ -b^{4, 98}_0 ∧ -p_392) -> break c in CNF: c -b^{4, 98}_2 ∨ -b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ p_392 ∨ break c in DIMACS: -7847 -7848 7849 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 98}_2 ∧ -b^{4, 98}_1 ∧ -b^{4, 98}_0 ∧ true) c in CNF: c -b^{4, 98}_2 ∨ b^{4, 98}_1 ∨ b^{4, 98}_0 ∨ false c in DIMACS: -7847 7848 7849 0 c 3 does not represent an automaton state. c -(-b^{4, 98}_2 ∧ b^{4, 98}_1 ∧ b^{4, 98}_0 ∧ true) c in CNF: c b^{4, 98}_2 ∨ -b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ false c in DIMACS: 7847 -7848 -7849 0 c -3 does not represent an automaton state. c -( b^{4, 98}_2 ∧ b^{4, 98}_1 ∧ b^{4, 98}_0 ∧ true) c in CNF: c -b^{4, 98}_2 ∨ -b^{4, 98}_1 ∨ -b^{4, 98}_0 ∨ false c in DIMACS: -7847 -7848 -7849 0 c i = 99 c -2+1 --> -1 c ( b^{4, 99}_2 ∧ b^{4, 99}_1 ∧ -b^{4, 99}_0 ∧ p_396) -> ( b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ b^{4, 100}_0) c in CNF: c -b^{4, 99}_2 ∨ -b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ -p_396 ∨ b^{4, 100}_2 c -b^{4, 99}_2 ∨ -b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ -p_396 ∨ -b^{4, 100}_1 c -b^{4, 99}_2 ∨ -b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ -p_396 ∨ b^{4, 100}_0 c in DIMACS: -7850 -7851 7852 -396 7853 0 -7850 -7851 7852 -396 -7854 0 -7850 -7851 7852 -396 7855 0 c -1+1 --> 0 c ( b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ b^{4, 99}_0 ∧ p_396) -> (-b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ -b^{4, 100}_0) c in CNF: c -b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ -p_396 ∨ -b^{4, 100}_2 c -b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ -p_396 ∨ -b^{4, 100}_1 c -b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ -p_396 ∨ -b^{4, 100}_0 c in DIMACS: -7850 7851 -7852 -396 -7853 0 -7850 7851 -7852 -396 -7854 0 -7850 7851 -7852 -396 -7855 0 c 0+1 --> 1 c (-b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ -b^{4, 99}_0 ∧ p_396) -> (-b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ b^{4, 100}_0) c in CNF: c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ -p_396 ∨ -b^{4, 100}_2 c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ -p_396 ∨ -b^{4, 100}_1 c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ -p_396 ∨ b^{4, 100}_0 c in DIMACS: 7850 7851 7852 -396 -7853 0 7850 7851 7852 -396 -7854 0 7850 7851 7852 -396 7855 0 c 1+1 --> 2 c (-b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ b^{4, 99}_0 ∧ p_396) -> (-b^{4, 100}_2 ∧ b^{4, 100}_1 ∧ -b^{4, 100}_0) c in CNF: c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ -p_396 ∨ -b^{4, 100}_2 c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ -p_396 ∨ b^{4, 100}_1 c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ -p_396 ∨ -b^{4, 100}_0 c in DIMACS: 7850 7851 -7852 -396 -7853 0 7850 7851 -7852 -396 7854 0 7850 7851 -7852 -396 -7855 0 c 2+1 --> break c (-b^{4, 99}_2 ∧ b^{4, 99}_1 ∧ -b^{4, 99}_0 ∧ p_396) -> break c in CNF: c b^{4, 99}_2 ∨ -b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ -p_396 ∨ break c in DIMACS: 7850 -7851 7852 -396 1162 0 c 2-1 --> 1 c (-b^{4, 99}_2 ∧ b^{4, 99}_1 ∧ -b^{4, 99}_0 ∧ -p_396) -> (-b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ b^{4, 100}_0) c in CNF: c b^{4, 99}_2 ∨ -b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ p_396 ∨ -b^{4, 100}_2 c b^{4, 99}_2 ∨ -b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ p_396 ∨ -b^{4, 100}_1 c b^{4, 99}_2 ∨ -b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ p_396 ∨ b^{4, 100}_0 c in DIMACS: 7850 -7851 7852 396 -7853 0 7850 -7851 7852 396 -7854 0 7850 -7851 7852 396 7855 0 c 1-1 --> 0 c (-b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ b^{4, 99}_0 ∧ -p_396) -> (-b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ -b^{4, 100}_0) c in CNF: c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ p_396 ∨ -b^{4, 100}_2 c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ p_396 ∨ -b^{4, 100}_1 c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ p_396 ∨ -b^{4, 100}_0 c in DIMACS: 7850 7851 -7852 396 -7853 0 7850 7851 -7852 396 -7854 0 7850 7851 -7852 396 -7855 0 c 0-1 --> -1 c (-b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ -b^{4, 99}_0 ∧ -p_396) -> ( b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ b^{4, 100}_0) c in CNF: c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ p_396 ∨ b^{4, 100}_2 c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ p_396 ∨ -b^{4, 100}_1 c b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ p_396 ∨ b^{4, 100}_0 c in DIMACS: 7850 7851 7852 396 7853 0 7850 7851 7852 396 -7854 0 7850 7851 7852 396 7855 0 c -1-1 --> -2 c ( b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ b^{4, 99}_0 ∧ -p_396) -> ( b^{4, 100}_2 ∧ b^{4, 100}_1 ∧ -b^{4, 100}_0) c in CNF: c -b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ p_396 ∨ b^{4, 100}_2 c -b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ p_396 ∨ b^{4, 100}_1 c -b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ p_396 ∨ -b^{4, 100}_0 c in DIMACS: -7850 7851 -7852 396 7853 0 -7850 7851 -7852 396 7854 0 -7850 7851 -7852 396 -7855 0 c -2-1 --> break c ( b^{4, 99}_2 ∧ b^{4, 99}_1 ∧ -b^{4, 99}_0 ∧ -p_396) -> break c in CNF: c -b^{4, 99}_2 ∨ -b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ p_396 ∨ break c in DIMACS: -7850 -7851 7852 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 99}_2 ∧ -b^{4, 99}_1 ∧ -b^{4, 99}_0 ∧ true) c in CNF: c -b^{4, 99}_2 ∨ b^{4, 99}_1 ∨ b^{4, 99}_0 ∨ false c in DIMACS: -7850 7851 7852 0 c 3 does not represent an automaton state. c -(-b^{4, 99}_2 ∧ b^{4, 99}_1 ∧ b^{4, 99}_0 ∧ true) c in CNF: c b^{4, 99}_2 ∨ -b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ false c in DIMACS: 7850 -7851 -7852 0 c -3 does not represent an automaton state. c -( b^{4, 99}_2 ∧ b^{4, 99}_1 ∧ b^{4, 99}_0 ∧ true) c in CNF: c -b^{4, 99}_2 ∨ -b^{4, 99}_1 ∨ -b^{4, 99}_0 ∨ false c in DIMACS: -7850 -7851 -7852 0 c i = 100 c -2+1 --> -1 c ( b^{4, 100}_2 ∧ b^{4, 100}_1 ∧ -b^{4, 100}_0 ∧ p_400) -> ( b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ b^{4, 101}_0) c in CNF: c -b^{4, 100}_2 ∨ -b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ -p_400 ∨ b^{4, 101}_2 c -b^{4, 100}_2 ∨ -b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ -p_400 ∨ -b^{4, 101}_1 c -b^{4, 100}_2 ∨ -b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ -p_400 ∨ b^{4, 101}_0 c in DIMACS: -7853 -7854 7855 -400 7856 0 -7853 -7854 7855 -400 -7857 0 -7853 -7854 7855 -400 7858 0 c -1+1 --> 0 c ( b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ b^{4, 100}_0 ∧ p_400) -> (-b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ -b^{4, 101}_0) c in CNF: c -b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ -p_400 ∨ -b^{4, 101}_2 c -b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ -p_400 ∨ -b^{4, 101}_1 c -b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ -p_400 ∨ -b^{4, 101}_0 c in DIMACS: -7853 7854 -7855 -400 -7856 0 -7853 7854 -7855 -400 -7857 0 -7853 7854 -7855 -400 -7858 0 c 0+1 --> 1 c (-b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ -b^{4, 100}_0 ∧ p_400) -> (-b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ b^{4, 101}_0) c in CNF: c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ -p_400 ∨ -b^{4, 101}_2 c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ -p_400 ∨ -b^{4, 101}_1 c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ -p_400 ∨ b^{4, 101}_0 c in DIMACS: 7853 7854 7855 -400 -7856 0 7853 7854 7855 -400 -7857 0 7853 7854 7855 -400 7858 0 c 1+1 --> 2 c (-b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ b^{4, 100}_0 ∧ p_400) -> (-b^{4, 101}_2 ∧ b^{4, 101}_1 ∧ -b^{4, 101}_0) c in CNF: c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ -p_400 ∨ -b^{4, 101}_2 c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ -p_400 ∨ b^{4, 101}_1 c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ -p_400 ∨ -b^{4, 101}_0 c in DIMACS: 7853 7854 -7855 -400 -7856 0 7853 7854 -7855 -400 7857 0 7853 7854 -7855 -400 -7858 0 c 2+1 --> break c (-b^{4, 100}_2 ∧ b^{4, 100}_1 ∧ -b^{4, 100}_0 ∧ p_400) -> break c in CNF: c b^{4, 100}_2 ∨ -b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ -p_400 ∨ break c in DIMACS: 7853 -7854 7855 -400 1162 0 c 2-1 --> 1 c (-b^{4, 100}_2 ∧ b^{4, 100}_1 ∧ -b^{4, 100}_0 ∧ -p_400) -> (-b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ b^{4, 101}_0) c in CNF: c b^{4, 100}_2 ∨ -b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ p_400 ∨ -b^{4, 101}_2 c b^{4, 100}_2 ∨ -b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ p_400 ∨ -b^{4, 101}_1 c b^{4, 100}_2 ∨ -b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ p_400 ∨ b^{4, 101}_0 c in DIMACS: 7853 -7854 7855 400 -7856 0 7853 -7854 7855 400 -7857 0 7853 -7854 7855 400 7858 0 c 1-1 --> 0 c (-b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ b^{4, 100}_0 ∧ -p_400) -> (-b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ -b^{4, 101}_0) c in CNF: c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ p_400 ∨ -b^{4, 101}_2 c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ p_400 ∨ -b^{4, 101}_1 c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ p_400 ∨ -b^{4, 101}_0 c in DIMACS: 7853 7854 -7855 400 -7856 0 7853 7854 -7855 400 -7857 0 7853 7854 -7855 400 -7858 0 c 0-1 --> -1 c (-b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ -b^{4, 100}_0 ∧ -p_400) -> ( b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ b^{4, 101}_0) c in CNF: c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ p_400 ∨ b^{4, 101}_2 c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ p_400 ∨ -b^{4, 101}_1 c b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ p_400 ∨ b^{4, 101}_0 c in DIMACS: 7853 7854 7855 400 7856 0 7853 7854 7855 400 -7857 0 7853 7854 7855 400 7858 0 c -1-1 --> -2 c ( b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ b^{4, 100}_0 ∧ -p_400) -> ( b^{4, 101}_2 ∧ b^{4, 101}_1 ∧ -b^{4, 101}_0) c in CNF: c -b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ p_400 ∨ b^{4, 101}_2 c -b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ p_400 ∨ b^{4, 101}_1 c -b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ p_400 ∨ -b^{4, 101}_0 c in DIMACS: -7853 7854 -7855 400 7856 0 -7853 7854 -7855 400 7857 0 -7853 7854 -7855 400 -7858 0 c -2-1 --> break c ( b^{4, 100}_2 ∧ b^{4, 100}_1 ∧ -b^{4, 100}_0 ∧ -p_400) -> break c in CNF: c -b^{4, 100}_2 ∨ -b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ p_400 ∨ break c in DIMACS: -7853 -7854 7855 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 100}_2 ∧ -b^{4, 100}_1 ∧ -b^{4, 100}_0 ∧ true) c in CNF: c -b^{4, 100}_2 ∨ b^{4, 100}_1 ∨ b^{4, 100}_0 ∨ false c in DIMACS: -7853 7854 7855 0 c 3 does not represent an automaton state. c -(-b^{4, 100}_2 ∧ b^{4, 100}_1 ∧ b^{4, 100}_0 ∧ true) c in CNF: c b^{4, 100}_2 ∨ -b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ false c in DIMACS: 7853 -7854 -7855 0 c -3 does not represent an automaton state. c -( b^{4, 100}_2 ∧ b^{4, 100}_1 ∧ b^{4, 100}_0 ∧ true) c in CNF: c -b^{4, 100}_2 ∨ -b^{4, 100}_1 ∨ -b^{4, 100}_0 ∨ false c in DIMACS: -7853 -7854 -7855 0 c i = 101 c -2+1 --> -1 c ( b^{4, 101}_2 ∧ b^{4, 101}_1 ∧ -b^{4, 101}_0 ∧ p_404) -> ( b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ b^{4, 102}_0) c in CNF: c -b^{4, 101}_2 ∨ -b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ -p_404 ∨ b^{4, 102}_2 c -b^{4, 101}_2 ∨ -b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ -p_404 ∨ -b^{4, 102}_1 c -b^{4, 101}_2 ∨ -b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ -p_404 ∨ b^{4, 102}_0 c in DIMACS: -7856 -7857 7858 -404 7859 0 -7856 -7857 7858 -404 -7860 0 -7856 -7857 7858 -404 7861 0 c -1+1 --> 0 c ( b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ b^{4, 101}_0 ∧ p_404) -> (-b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ -b^{4, 102}_0) c in CNF: c -b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ -p_404 ∨ -b^{4, 102}_2 c -b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ -p_404 ∨ -b^{4, 102}_1 c -b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ -p_404 ∨ -b^{4, 102}_0 c in DIMACS: -7856 7857 -7858 -404 -7859 0 -7856 7857 -7858 -404 -7860 0 -7856 7857 -7858 -404 -7861 0 c 0+1 --> 1 c (-b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ -b^{4, 101}_0 ∧ p_404) -> (-b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ b^{4, 102}_0) c in CNF: c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ -p_404 ∨ -b^{4, 102}_2 c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ -p_404 ∨ -b^{4, 102}_1 c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ -p_404 ∨ b^{4, 102}_0 c in DIMACS: 7856 7857 7858 -404 -7859 0 7856 7857 7858 -404 -7860 0 7856 7857 7858 -404 7861 0 c 1+1 --> 2 c (-b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ b^{4, 101}_0 ∧ p_404) -> (-b^{4, 102}_2 ∧ b^{4, 102}_1 ∧ -b^{4, 102}_0) c in CNF: c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ -p_404 ∨ -b^{4, 102}_2 c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ -p_404 ∨ b^{4, 102}_1 c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ -p_404 ∨ -b^{4, 102}_0 c in DIMACS: 7856 7857 -7858 -404 -7859 0 7856 7857 -7858 -404 7860 0 7856 7857 -7858 -404 -7861 0 c 2+1 --> break c (-b^{4, 101}_2 ∧ b^{4, 101}_1 ∧ -b^{4, 101}_0 ∧ p_404) -> break c in CNF: c b^{4, 101}_2 ∨ -b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ -p_404 ∨ break c in DIMACS: 7856 -7857 7858 -404 1162 0 c 2-1 --> 1 c (-b^{4, 101}_2 ∧ b^{4, 101}_1 ∧ -b^{4, 101}_0 ∧ -p_404) -> (-b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ b^{4, 102}_0) c in CNF: c b^{4, 101}_2 ∨ -b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ p_404 ∨ -b^{4, 102}_2 c b^{4, 101}_2 ∨ -b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ p_404 ∨ -b^{4, 102}_1 c b^{4, 101}_2 ∨ -b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ p_404 ∨ b^{4, 102}_0 c in DIMACS: 7856 -7857 7858 404 -7859 0 7856 -7857 7858 404 -7860 0 7856 -7857 7858 404 7861 0 c 1-1 --> 0 c (-b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ b^{4, 101}_0 ∧ -p_404) -> (-b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ -b^{4, 102}_0) c in CNF: c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ p_404 ∨ -b^{4, 102}_2 c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ p_404 ∨ -b^{4, 102}_1 c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ p_404 ∨ -b^{4, 102}_0 c in DIMACS: 7856 7857 -7858 404 -7859 0 7856 7857 -7858 404 -7860 0 7856 7857 -7858 404 -7861 0 c 0-1 --> -1 c (-b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ -b^{4, 101}_0 ∧ -p_404) -> ( b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ b^{4, 102}_0) c in CNF: c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ p_404 ∨ b^{4, 102}_2 c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ p_404 ∨ -b^{4, 102}_1 c b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ p_404 ∨ b^{4, 102}_0 c in DIMACS: 7856 7857 7858 404 7859 0 7856 7857 7858 404 -7860 0 7856 7857 7858 404 7861 0 c -1-1 --> -2 c ( b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ b^{4, 101}_0 ∧ -p_404) -> ( b^{4, 102}_2 ∧ b^{4, 102}_1 ∧ -b^{4, 102}_0) c in CNF: c -b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ p_404 ∨ b^{4, 102}_2 c -b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ p_404 ∨ b^{4, 102}_1 c -b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ p_404 ∨ -b^{4, 102}_0 c in DIMACS: -7856 7857 -7858 404 7859 0 -7856 7857 -7858 404 7860 0 -7856 7857 -7858 404 -7861 0 c -2-1 --> break c ( b^{4, 101}_2 ∧ b^{4, 101}_1 ∧ -b^{4, 101}_0 ∧ -p_404) -> break c in CNF: c -b^{4, 101}_2 ∨ -b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ p_404 ∨ break c in DIMACS: -7856 -7857 7858 404 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 101}_2 ∧ -b^{4, 101}_1 ∧ -b^{4, 101}_0 ∧ true) c in CNF: c -b^{4, 101}_2 ∨ b^{4, 101}_1 ∨ b^{4, 101}_0 ∨ false c in DIMACS: -7856 7857 7858 0 c 3 does not represent an automaton state. c -(-b^{4, 101}_2 ∧ b^{4, 101}_1 ∧ b^{4, 101}_0 ∧ true) c in CNF: c b^{4, 101}_2 ∨ -b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ false c in DIMACS: 7856 -7857 -7858 0 c -3 does not represent an automaton state. c -( b^{4, 101}_2 ∧ b^{4, 101}_1 ∧ b^{4, 101}_0 ∧ true) c in CNF: c -b^{4, 101}_2 ∨ -b^{4, 101}_1 ∨ -b^{4, 101}_0 ∨ false c in DIMACS: -7856 -7857 -7858 0 c i = 102 c -2+1 --> -1 c ( b^{4, 102}_2 ∧ b^{4, 102}_1 ∧ -b^{4, 102}_0 ∧ p_408) -> ( b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ b^{4, 103}_0) c in CNF: c -b^{4, 102}_2 ∨ -b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ -p_408 ∨ b^{4, 103}_2 c -b^{4, 102}_2 ∨ -b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ -p_408 ∨ -b^{4, 103}_1 c -b^{4, 102}_2 ∨ -b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ -p_408 ∨ b^{4, 103}_0 c in DIMACS: -7859 -7860 7861 -408 7862 0 -7859 -7860 7861 -408 -7863 0 -7859 -7860 7861 -408 7864 0 c -1+1 --> 0 c ( b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ b^{4, 102}_0 ∧ p_408) -> (-b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ -b^{4, 103}_0) c in CNF: c -b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ -p_408 ∨ -b^{4, 103}_2 c -b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ -p_408 ∨ -b^{4, 103}_1 c -b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ -p_408 ∨ -b^{4, 103}_0 c in DIMACS: -7859 7860 -7861 -408 -7862 0 -7859 7860 -7861 -408 -7863 0 -7859 7860 -7861 -408 -7864 0 c 0+1 --> 1 c (-b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ -b^{4, 102}_0 ∧ p_408) -> (-b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ b^{4, 103}_0) c in CNF: c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ -p_408 ∨ -b^{4, 103}_2 c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ -p_408 ∨ -b^{4, 103}_1 c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ -p_408 ∨ b^{4, 103}_0 c in DIMACS: 7859 7860 7861 -408 -7862 0 7859 7860 7861 -408 -7863 0 7859 7860 7861 -408 7864 0 c 1+1 --> 2 c (-b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ b^{4, 102}_0 ∧ p_408) -> (-b^{4, 103}_2 ∧ b^{4, 103}_1 ∧ -b^{4, 103}_0) c in CNF: c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ -p_408 ∨ -b^{4, 103}_2 c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ -p_408 ∨ b^{4, 103}_1 c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ -p_408 ∨ -b^{4, 103}_0 c in DIMACS: 7859 7860 -7861 -408 -7862 0 7859 7860 -7861 -408 7863 0 7859 7860 -7861 -408 -7864 0 c 2+1 --> break c (-b^{4, 102}_2 ∧ b^{4, 102}_1 ∧ -b^{4, 102}_0 ∧ p_408) -> break c in CNF: c b^{4, 102}_2 ∨ -b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ -p_408 ∨ break c in DIMACS: 7859 -7860 7861 -408 1162 0 c 2-1 --> 1 c (-b^{4, 102}_2 ∧ b^{4, 102}_1 ∧ -b^{4, 102}_0 ∧ -p_408) -> (-b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ b^{4, 103}_0) c in CNF: c b^{4, 102}_2 ∨ -b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ p_408 ∨ -b^{4, 103}_2 c b^{4, 102}_2 ∨ -b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ p_408 ∨ -b^{4, 103}_1 c b^{4, 102}_2 ∨ -b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ p_408 ∨ b^{4, 103}_0 c in DIMACS: 7859 -7860 7861 408 -7862 0 7859 -7860 7861 408 -7863 0 7859 -7860 7861 408 7864 0 c 1-1 --> 0 c (-b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ b^{4, 102}_0 ∧ -p_408) -> (-b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ -b^{4, 103}_0) c in CNF: c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ p_408 ∨ -b^{4, 103}_2 c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ p_408 ∨ -b^{4, 103}_1 c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ p_408 ∨ -b^{4, 103}_0 c in DIMACS: 7859 7860 -7861 408 -7862 0 7859 7860 -7861 408 -7863 0 7859 7860 -7861 408 -7864 0 c 0-1 --> -1 c (-b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ -b^{4, 102}_0 ∧ -p_408) -> ( b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ b^{4, 103}_0) c in CNF: c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ p_408 ∨ b^{4, 103}_2 c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ p_408 ∨ -b^{4, 103}_1 c b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ p_408 ∨ b^{4, 103}_0 c in DIMACS: 7859 7860 7861 408 7862 0 7859 7860 7861 408 -7863 0 7859 7860 7861 408 7864 0 c -1-1 --> -2 c ( b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ b^{4, 102}_0 ∧ -p_408) -> ( b^{4, 103}_2 ∧ b^{4, 103}_1 ∧ -b^{4, 103}_0) c in CNF: c -b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ p_408 ∨ b^{4, 103}_2 c -b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ p_408 ∨ b^{4, 103}_1 c -b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ p_408 ∨ -b^{4, 103}_0 c in DIMACS: -7859 7860 -7861 408 7862 0 -7859 7860 -7861 408 7863 0 -7859 7860 -7861 408 -7864 0 c -2-1 --> break c ( b^{4, 102}_2 ∧ b^{4, 102}_1 ∧ -b^{4, 102}_0 ∧ -p_408) -> break c in CNF: c -b^{4, 102}_2 ∨ -b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ p_408 ∨ break c in DIMACS: -7859 -7860 7861 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 102}_2 ∧ -b^{4, 102}_1 ∧ -b^{4, 102}_0 ∧ true) c in CNF: c -b^{4, 102}_2 ∨ b^{4, 102}_1 ∨ b^{4, 102}_0 ∨ false c in DIMACS: -7859 7860 7861 0 c 3 does not represent an automaton state. c -(-b^{4, 102}_2 ∧ b^{4, 102}_1 ∧ b^{4, 102}_0 ∧ true) c in CNF: c b^{4, 102}_2 ∨ -b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ false c in DIMACS: 7859 -7860 -7861 0 c -3 does not represent an automaton state. c -( b^{4, 102}_2 ∧ b^{4, 102}_1 ∧ b^{4, 102}_0 ∧ true) c in CNF: c -b^{4, 102}_2 ∨ -b^{4, 102}_1 ∨ -b^{4, 102}_0 ∨ false c in DIMACS: -7859 -7860 -7861 0 c i = 103 c -2+1 --> -1 c ( b^{4, 103}_2 ∧ b^{4, 103}_1 ∧ -b^{4, 103}_0 ∧ p_412) -> ( b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ b^{4, 104}_0) c in CNF: c -b^{4, 103}_2 ∨ -b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ -p_412 ∨ b^{4, 104}_2 c -b^{4, 103}_2 ∨ -b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ -p_412 ∨ -b^{4, 104}_1 c -b^{4, 103}_2 ∨ -b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ -p_412 ∨ b^{4, 104}_0 c in DIMACS: -7862 -7863 7864 -412 7865 0 -7862 -7863 7864 -412 -7866 0 -7862 -7863 7864 -412 7867 0 c -1+1 --> 0 c ( b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ b^{4, 103}_0 ∧ p_412) -> (-b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ -b^{4, 104}_0) c in CNF: c -b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ -p_412 ∨ -b^{4, 104}_2 c -b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ -p_412 ∨ -b^{4, 104}_1 c -b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ -p_412 ∨ -b^{4, 104}_0 c in DIMACS: -7862 7863 -7864 -412 -7865 0 -7862 7863 -7864 -412 -7866 0 -7862 7863 -7864 -412 -7867 0 c 0+1 --> 1 c (-b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ -b^{4, 103}_0 ∧ p_412) -> (-b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ b^{4, 104}_0) c in CNF: c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ -p_412 ∨ -b^{4, 104}_2 c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ -p_412 ∨ -b^{4, 104}_1 c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ -p_412 ∨ b^{4, 104}_0 c in DIMACS: 7862 7863 7864 -412 -7865 0 7862 7863 7864 -412 -7866 0 7862 7863 7864 -412 7867 0 c 1+1 --> 2 c (-b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ b^{4, 103}_0 ∧ p_412) -> (-b^{4, 104}_2 ∧ b^{4, 104}_1 ∧ -b^{4, 104}_0) c in CNF: c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ -p_412 ∨ -b^{4, 104}_2 c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ -p_412 ∨ b^{4, 104}_1 c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ -p_412 ∨ -b^{4, 104}_0 c in DIMACS: 7862 7863 -7864 -412 -7865 0 7862 7863 -7864 -412 7866 0 7862 7863 -7864 -412 -7867 0 c 2+1 --> break c (-b^{4, 103}_2 ∧ b^{4, 103}_1 ∧ -b^{4, 103}_0 ∧ p_412) -> break c in CNF: c b^{4, 103}_2 ∨ -b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ -p_412 ∨ break c in DIMACS: 7862 -7863 7864 -412 1162 0 c 2-1 --> 1 c (-b^{4, 103}_2 ∧ b^{4, 103}_1 ∧ -b^{4, 103}_0 ∧ -p_412) -> (-b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ b^{4, 104}_0) c in CNF: c b^{4, 103}_2 ∨ -b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ p_412 ∨ -b^{4, 104}_2 c b^{4, 103}_2 ∨ -b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ p_412 ∨ -b^{4, 104}_1 c b^{4, 103}_2 ∨ -b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ p_412 ∨ b^{4, 104}_0 c in DIMACS: 7862 -7863 7864 412 -7865 0 7862 -7863 7864 412 -7866 0 7862 -7863 7864 412 7867 0 c 1-1 --> 0 c (-b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ b^{4, 103}_0 ∧ -p_412) -> (-b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ -b^{4, 104}_0) c in CNF: c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ p_412 ∨ -b^{4, 104}_2 c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ p_412 ∨ -b^{4, 104}_1 c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ p_412 ∨ -b^{4, 104}_0 c in DIMACS: 7862 7863 -7864 412 -7865 0 7862 7863 -7864 412 -7866 0 7862 7863 -7864 412 -7867 0 c 0-1 --> -1 c (-b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ -b^{4, 103}_0 ∧ -p_412) -> ( b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ b^{4, 104}_0) c in CNF: c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ p_412 ∨ b^{4, 104}_2 c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ p_412 ∨ -b^{4, 104}_1 c b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ p_412 ∨ b^{4, 104}_0 c in DIMACS: 7862 7863 7864 412 7865 0 7862 7863 7864 412 -7866 0 7862 7863 7864 412 7867 0 c -1-1 --> -2 c ( b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ b^{4, 103}_0 ∧ -p_412) -> ( b^{4, 104}_2 ∧ b^{4, 104}_1 ∧ -b^{4, 104}_0) c in CNF: c -b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ p_412 ∨ b^{4, 104}_2 c -b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ p_412 ∨ b^{4, 104}_1 c -b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ p_412 ∨ -b^{4, 104}_0 c in DIMACS: -7862 7863 -7864 412 7865 0 -7862 7863 -7864 412 7866 0 -7862 7863 -7864 412 -7867 0 c -2-1 --> break c ( b^{4, 103}_2 ∧ b^{4, 103}_1 ∧ -b^{4, 103}_0 ∧ -p_412) -> break c in CNF: c -b^{4, 103}_2 ∨ -b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ p_412 ∨ break c in DIMACS: -7862 -7863 7864 412 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 103}_2 ∧ -b^{4, 103}_1 ∧ -b^{4, 103}_0 ∧ true) c in CNF: c -b^{4, 103}_2 ∨ b^{4, 103}_1 ∨ b^{4, 103}_0 ∨ false c in DIMACS: -7862 7863 7864 0 c 3 does not represent an automaton state. c -(-b^{4, 103}_2 ∧ b^{4, 103}_1 ∧ b^{4, 103}_0 ∧ true) c in CNF: c b^{4, 103}_2 ∨ -b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ false c in DIMACS: 7862 -7863 -7864 0 c -3 does not represent an automaton state. c -( b^{4, 103}_2 ∧ b^{4, 103}_1 ∧ b^{4, 103}_0 ∧ true) c in CNF: c -b^{4, 103}_2 ∨ -b^{4, 103}_1 ∨ -b^{4, 103}_0 ∨ false c in DIMACS: -7862 -7863 -7864 0 c i = 104 c -2+1 --> -1 c ( b^{4, 104}_2 ∧ b^{4, 104}_1 ∧ -b^{4, 104}_0 ∧ p_416) -> ( b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ b^{4, 105}_0) c in CNF: c -b^{4, 104}_2 ∨ -b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ -p_416 ∨ b^{4, 105}_2 c -b^{4, 104}_2 ∨ -b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ -p_416 ∨ -b^{4, 105}_1 c -b^{4, 104}_2 ∨ -b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ -p_416 ∨ b^{4, 105}_0 c in DIMACS: -7865 -7866 7867 -416 7868 0 -7865 -7866 7867 -416 -7869 0 -7865 -7866 7867 -416 7870 0 c -1+1 --> 0 c ( b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ b^{4, 104}_0 ∧ p_416) -> (-b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ -b^{4, 105}_0) c in CNF: c -b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ -p_416 ∨ -b^{4, 105}_2 c -b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ -p_416 ∨ -b^{4, 105}_1 c -b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ -p_416 ∨ -b^{4, 105}_0 c in DIMACS: -7865 7866 -7867 -416 -7868 0 -7865 7866 -7867 -416 -7869 0 -7865 7866 -7867 -416 -7870 0 c 0+1 --> 1 c (-b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ -b^{4, 104}_0 ∧ p_416) -> (-b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ b^{4, 105}_0) c in CNF: c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ -p_416 ∨ -b^{4, 105}_2 c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ -p_416 ∨ -b^{4, 105}_1 c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ -p_416 ∨ b^{4, 105}_0 c in DIMACS: 7865 7866 7867 -416 -7868 0 7865 7866 7867 -416 -7869 0 7865 7866 7867 -416 7870 0 c 1+1 --> 2 c (-b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ b^{4, 104}_0 ∧ p_416) -> (-b^{4, 105}_2 ∧ b^{4, 105}_1 ∧ -b^{4, 105}_0) c in CNF: c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ -p_416 ∨ -b^{4, 105}_2 c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ -p_416 ∨ b^{4, 105}_1 c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ -p_416 ∨ -b^{4, 105}_0 c in DIMACS: 7865 7866 -7867 -416 -7868 0 7865 7866 -7867 -416 7869 0 7865 7866 -7867 -416 -7870 0 c 2+1 --> break c (-b^{4, 104}_2 ∧ b^{4, 104}_1 ∧ -b^{4, 104}_0 ∧ p_416) -> break c in CNF: c b^{4, 104}_2 ∨ -b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ -p_416 ∨ break c in DIMACS: 7865 -7866 7867 -416 1162 0 c 2-1 --> 1 c (-b^{4, 104}_2 ∧ b^{4, 104}_1 ∧ -b^{4, 104}_0 ∧ -p_416) -> (-b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ b^{4, 105}_0) c in CNF: c b^{4, 104}_2 ∨ -b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ p_416 ∨ -b^{4, 105}_2 c b^{4, 104}_2 ∨ -b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ p_416 ∨ -b^{4, 105}_1 c b^{4, 104}_2 ∨ -b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ p_416 ∨ b^{4, 105}_0 c in DIMACS: 7865 -7866 7867 416 -7868 0 7865 -7866 7867 416 -7869 0 7865 -7866 7867 416 7870 0 c 1-1 --> 0 c (-b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ b^{4, 104}_0 ∧ -p_416) -> (-b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ -b^{4, 105}_0) c in CNF: c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ p_416 ∨ -b^{4, 105}_2 c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ p_416 ∨ -b^{4, 105}_1 c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ p_416 ∨ -b^{4, 105}_0 c in DIMACS: 7865 7866 -7867 416 -7868 0 7865 7866 -7867 416 -7869 0 7865 7866 -7867 416 -7870 0 c 0-1 --> -1 c (-b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ -b^{4, 104}_0 ∧ -p_416) -> ( b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ b^{4, 105}_0) c in CNF: c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ p_416 ∨ b^{4, 105}_2 c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ p_416 ∨ -b^{4, 105}_1 c b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ p_416 ∨ b^{4, 105}_0 c in DIMACS: 7865 7866 7867 416 7868 0 7865 7866 7867 416 -7869 0 7865 7866 7867 416 7870 0 c -1-1 --> -2 c ( b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ b^{4, 104}_0 ∧ -p_416) -> ( b^{4, 105}_2 ∧ b^{4, 105}_1 ∧ -b^{4, 105}_0) c in CNF: c -b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ p_416 ∨ b^{4, 105}_2 c -b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ p_416 ∨ b^{4, 105}_1 c -b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ p_416 ∨ -b^{4, 105}_0 c in DIMACS: -7865 7866 -7867 416 7868 0 -7865 7866 -7867 416 7869 0 -7865 7866 -7867 416 -7870 0 c -2-1 --> break c ( b^{4, 104}_2 ∧ b^{4, 104}_1 ∧ -b^{4, 104}_0 ∧ -p_416) -> break c in CNF: c -b^{4, 104}_2 ∨ -b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ p_416 ∨ break c in DIMACS: -7865 -7866 7867 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 104}_2 ∧ -b^{4, 104}_1 ∧ -b^{4, 104}_0 ∧ true) c in CNF: c -b^{4, 104}_2 ∨ b^{4, 104}_1 ∨ b^{4, 104}_0 ∨ false c in DIMACS: -7865 7866 7867 0 c 3 does not represent an automaton state. c -(-b^{4, 104}_2 ∧ b^{4, 104}_1 ∧ b^{4, 104}_0 ∧ true) c in CNF: c b^{4, 104}_2 ∨ -b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ false c in DIMACS: 7865 -7866 -7867 0 c -3 does not represent an automaton state. c -( b^{4, 104}_2 ∧ b^{4, 104}_1 ∧ b^{4, 104}_0 ∧ true) c in CNF: c -b^{4, 104}_2 ∨ -b^{4, 104}_1 ∨ -b^{4, 104}_0 ∨ false c in DIMACS: -7865 -7866 -7867 0 c i = 105 c -2+1 --> -1 c ( b^{4, 105}_2 ∧ b^{4, 105}_1 ∧ -b^{4, 105}_0 ∧ p_420) -> ( b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ b^{4, 106}_0) c in CNF: c -b^{4, 105}_2 ∨ -b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ -p_420 ∨ b^{4, 106}_2 c -b^{4, 105}_2 ∨ -b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ -p_420 ∨ -b^{4, 106}_1 c -b^{4, 105}_2 ∨ -b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ -p_420 ∨ b^{4, 106}_0 c in DIMACS: -7868 -7869 7870 -420 7871 0 -7868 -7869 7870 -420 -7872 0 -7868 -7869 7870 -420 7873 0 c -1+1 --> 0 c ( b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ b^{4, 105}_0 ∧ p_420) -> (-b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ -b^{4, 106}_0) c in CNF: c -b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ -p_420 ∨ -b^{4, 106}_2 c -b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ -p_420 ∨ -b^{4, 106}_1 c -b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ -p_420 ∨ -b^{4, 106}_0 c in DIMACS: -7868 7869 -7870 -420 -7871 0 -7868 7869 -7870 -420 -7872 0 -7868 7869 -7870 -420 -7873 0 c 0+1 --> 1 c (-b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ -b^{4, 105}_0 ∧ p_420) -> (-b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ b^{4, 106}_0) c in CNF: c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ -p_420 ∨ -b^{4, 106}_2 c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ -p_420 ∨ -b^{4, 106}_1 c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ -p_420 ∨ b^{4, 106}_0 c in DIMACS: 7868 7869 7870 -420 -7871 0 7868 7869 7870 -420 -7872 0 7868 7869 7870 -420 7873 0 c 1+1 --> 2 c (-b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ b^{4, 105}_0 ∧ p_420) -> (-b^{4, 106}_2 ∧ b^{4, 106}_1 ∧ -b^{4, 106}_0) c in CNF: c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ -p_420 ∨ -b^{4, 106}_2 c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ -p_420 ∨ b^{4, 106}_1 c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ -p_420 ∨ -b^{4, 106}_0 c in DIMACS: 7868 7869 -7870 -420 -7871 0 7868 7869 -7870 -420 7872 0 7868 7869 -7870 -420 -7873 0 c 2+1 --> break c (-b^{4, 105}_2 ∧ b^{4, 105}_1 ∧ -b^{4, 105}_0 ∧ p_420) -> break c in CNF: c b^{4, 105}_2 ∨ -b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ -p_420 ∨ break c in DIMACS: 7868 -7869 7870 -420 1162 0 c 2-1 --> 1 c (-b^{4, 105}_2 ∧ b^{4, 105}_1 ∧ -b^{4, 105}_0 ∧ -p_420) -> (-b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ b^{4, 106}_0) c in CNF: c b^{4, 105}_2 ∨ -b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ p_420 ∨ -b^{4, 106}_2 c b^{4, 105}_2 ∨ -b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ p_420 ∨ -b^{4, 106}_1 c b^{4, 105}_2 ∨ -b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ p_420 ∨ b^{4, 106}_0 c in DIMACS: 7868 -7869 7870 420 -7871 0 7868 -7869 7870 420 -7872 0 7868 -7869 7870 420 7873 0 c 1-1 --> 0 c (-b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ b^{4, 105}_0 ∧ -p_420) -> (-b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ -b^{4, 106}_0) c in CNF: c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ p_420 ∨ -b^{4, 106}_2 c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ p_420 ∨ -b^{4, 106}_1 c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ p_420 ∨ -b^{4, 106}_0 c in DIMACS: 7868 7869 -7870 420 -7871 0 7868 7869 -7870 420 -7872 0 7868 7869 -7870 420 -7873 0 c 0-1 --> -1 c (-b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ -b^{4, 105}_0 ∧ -p_420) -> ( b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ b^{4, 106}_0) c in CNF: c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ p_420 ∨ b^{4, 106}_2 c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ p_420 ∨ -b^{4, 106}_1 c b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ p_420 ∨ b^{4, 106}_0 c in DIMACS: 7868 7869 7870 420 7871 0 7868 7869 7870 420 -7872 0 7868 7869 7870 420 7873 0 c -1-1 --> -2 c ( b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ b^{4, 105}_0 ∧ -p_420) -> ( b^{4, 106}_2 ∧ b^{4, 106}_1 ∧ -b^{4, 106}_0) c in CNF: c -b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ p_420 ∨ b^{4, 106}_2 c -b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ p_420 ∨ b^{4, 106}_1 c -b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ p_420 ∨ -b^{4, 106}_0 c in DIMACS: -7868 7869 -7870 420 7871 0 -7868 7869 -7870 420 7872 0 -7868 7869 -7870 420 -7873 0 c -2-1 --> break c ( b^{4, 105}_2 ∧ b^{4, 105}_1 ∧ -b^{4, 105}_0 ∧ -p_420) -> break c in CNF: c -b^{4, 105}_2 ∨ -b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ p_420 ∨ break c in DIMACS: -7868 -7869 7870 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 105}_2 ∧ -b^{4, 105}_1 ∧ -b^{4, 105}_0 ∧ true) c in CNF: c -b^{4, 105}_2 ∨ b^{4, 105}_1 ∨ b^{4, 105}_0 ∨ false c in DIMACS: -7868 7869 7870 0 c 3 does not represent an automaton state. c -(-b^{4, 105}_2 ∧ b^{4, 105}_1 ∧ b^{4, 105}_0 ∧ true) c in CNF: c b^{4, 105}_2 ∨ -b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ false c in DIMACS: 7868 -7869 -7870 0 c -3 does not represent an automaton state. c -( b^{4, 105}_2 ∧ b^{4, 105}_1 ∧ b^{4, 105}_0 ∧ true) c in CNF: c -b^{4, 105}_2 ∨ -b^{4, 105}_1 ∨ -b^{4, 105}_0 ∨ false c in DIMACS: -7868 -7869 -7870 0 c i = 106 c -2+1 --> -1 c ( b^{4, 106}_2 ∧ b^{4, 106}_1 ∧ -b^{4, 106}_0 ∧ p_424) -> ( b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ b^{4, 107}_0) c in CNF: c -b^{4, 106}_2 ∨ -b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ -p_424 ∨ b^{4, 107}_2 c -b^{4, 106}_2 ∨ -b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ -p_424 ∨ -b^{4, 107}_1 c -b^{4, 106}_2 ∨ -b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ -p_424 ∨ b^{4, 107}_0 c in DIMACS: -7871 -7872 7873 -424 7874 0 -7871 -7872 7873 -424 -7875 0 -7871 -7872 7873 -424 7876 0 c -1+1 --> 0 c ( b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ b^{4, 106}_0 ∧ p_424) -> (-b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ -b^{4, 107}_0) c in CNF: c -b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ -p_424 ∨ -b^{4, 107}_2 c -b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ -p_424 ∨ -b^{4, 107}_1 c -b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ -p_424 ∨ -b^{4, 107}_0 c in DIMACS: -7871 7872 -7873 -424 -7874 0 -7871 7872 -7873 -424 -7875 0 -7871 7872 -7873 -424 -7876 0 c 0+1 --> 1 c (-b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ -b^{4, 106}_0 ∧ p_424) -> (-b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ b^{4, 107}_0) c in CNF: c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ -p_424 ∨ -b^{4, 107}_2 c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ -p_424 ∨ -b^{4, 107}_1 c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ -p_424 ∨ b^{4, 107}_0 c in DIMACS: 7871 7872 7873 -424 -7874 0 7871 7872 7873 -424 -7875 0 7871 7872 7873 -424 7876 0 c 1+1 --> 2 c (-b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ b^{4, 106}_0 ∧ p_424) -> (-b^{4, 107}_2 ∧ b^{4, 107}_1 ∧ -b^{4, 107}_0) c in CNF: c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ -p_424 ∨ -b^{4, 107}_2 c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ -p_424 ∨ b^{4, 107}_1 c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ -p_424 ∨ -b^{4, 107}_0 c in DIMACS: 7871 7872 -7873 -424 -7874 0 7871 7872 -7873 -424 7875 0 7871 7872 -7873 -424 -7876 0 c 2+1 --> break c (-b^{4, 106}_2 ∧ b^{4, 106}_1 ∧ -b^{4, 106}_0 ∧ p_424) -> break c in CNF: c b^{4, 106}_2 ∨ -b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ -p_424 ∨ break c in DIMACS: 7871 -7872 7873 -424 1162 0 c 2-1 --> 1 c (-b^{4, 106}_2 ∧ b^{4, 106}_1 ∧ -b^{4, 106}_0 ∧ -p_424) -> (-b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ b^{4, 107}_0) c in CNF: c b^{4, 106}_2 ∨ -b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ p_424 ∨ -b^{4, 107}_2 c b^{4, 106}_2 ∨ -b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ p_424 ∨ -b^{4, 107}_1 c b^{4, 106}_2 ∨ -b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ p_424 ∨ b^{4, 107}_0 c in DIMACS: 7871 -7872 7873 424 -7874 0 7871 -7872 7873 424 -7875 0 7871 -7872 7873 424 7876 0 c 1-1 --> 0 c (-b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ b^{4, 106}_0 ∧ -p_424) -> (-b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ -b^{4, 107}_0) c in CNF: c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ p_424 ∨ -b^{4, 107}_2 c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ p_424 ∨ -b^{4, 107}_1 c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ p_424 ∨ -b^{4, 107}_0 c in DIMACS: 7871 7872 -7873 424 -7874 0 7871 7872 -7873 424 -7875 0 7871 7872 -7873 424 -7876 0 c 0-1 --> -1 c (-b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ -b^{4, 106}_0 ∧ -p_424) -> ( b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ b^{4, 107}_0) c in CNF: c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ p_424 ∨ b^{4, 107}_2 c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ p_424 ∨ -b^{4, 107}_1 c b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ p_424 ∨ b^{4, 107}_0 c in DIMACS: 7871 7872 7873 424 7874 0 7871 7872 7873 424 -7875 0 7871 7872 7873 424 7876 0 c -1-1 --> -2 c ( b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ b^{4, 106}_0 ∧ -p_424) -> ( b^{4, 107}_2 ∧ b^{4, 107}_1 ∧ -b^{4, 107}_0) c in CNF: c -b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ p_424 ∨ b^{4, 107}_2 c -b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ p_424 ∨ b^{4, 107}_1 c -b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ p_424 ∨ -b^{4, 107}_0 c in DIMACS: -7871 7872 -7873 424 7874 0 -7871 7872 -7873 424 7875 0 -7871 7872 -7873 424 -7876 0 c -2-1 --> break c ( b^{4, 106}_2 ∧ b^{4, 106}_1 ∧ -b^{4, 106}_0 ∧ -p_424) -> break c in CNF: c -b^{4, 106}_2 ∨ -b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ p_424 ∨ break c in DIMACS: -7871 -7872 7873 424 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 106}_2 ∧ -b^{4, 106}_1 ∧ -b^{4, 106}_0 ∧ true) c in CNF: c -b^{4, 106}_2 ∨ b^{4, 106}_1 ∨ b^{4, 106}_0 ∨ false c in DIMACS: -7871 7872 7873 0 c 3 does not represent an automaton state. c -(-b^{4, 106}_2 ∧ b^{4, 106}_1 ∧ b^{4, 106}_0 ∧ true) c in CNF: c b^{4, 106}_2 ∨ -b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ false c in DIMACS: 7871 -7872 -7873 0 c -3 does not represent an automaton state. c -( b^{4, 106}_2 ∧ b^{4, 106}_1 ∧ b^{4, 106}_0 ∧ true) c in CNF: c -b^{4, 106}_2 ∨ -b^{4, 106}_1 ∨ -b^{4, 106}_0 ∨ false c in DIMACS: -7871 -7872 -7873 0 c i = 107 c -2+1 --> -1 c ( b^{4, 107}_2 ∧ b^{4, 107}_1 ∧ -b^{4, 107}_0 ∧ p_428) -> ( b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ b^{4, 108}_0) c in CNF: c -b^{4, 107}_2 ∨ -b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ -p_428 ∨ b^{4, 108}_2 c -b^{4, 107}_2 ∨ -b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ -p_428 ∨ -b^{4, 108}_1 c -b^{4, 107}_2 ∨ -b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ -p_428 ∨ b^{4, 108}_0 c in DIMACS: -7874 -7875 7876 -428 7877 0 -7874 -7875 7876 -428 -7878 0 -7874 -7875 7876 -428 7879 0 c -1+1 --> 0 c ( b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ b^{4, 107}_0 ∧ p_428) -> (-b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ -b^{4, 108}_0) c in CNF: c -b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ -p_428 ∨ -b^{4, 108}_2 c -b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ -p_428 ∨ -b^{4, 108}_1 c -b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ -p_428 ∨ -b^{4, 108}_0 c in DIMACS: -7874 7875 -7876 -428 -7877 0 -7874 7875 -7876 -428 -7878 0 -7874 7875 -7876 -428 -7879 0 c 0+1 --> 1 c (-b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ -b^{4, 107}_0 ∧ p_428) -> (-b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ b^{4, 108}_0) c in CNF: c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ -p_428 ∨ -b^{4, 108}_2 c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ -p_428 ∨ -b^{4, 108}_1 c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ -p_428 ∨ b^{4, 108}_0 c in DIMACS: 7874 7875 7876 -428 -7877 0 7874 7875 7876 -428 -7878 0 7874 7875 7876 -428 7879 0 c 1+1 --> 2 c (-b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ b^{4, 107}_0 ∧ p_428) -> (-b^{4, 108}_2 ∧ b^{4, 108}_1 ∧ -b^{4, 108}_0) c in CNF: c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ -p_428 ∨ -b^{4, 108}_2 c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ -p_428 ∨ b^{4, 108}_1 c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ -p_428 ∨ -b^{4, 108}_0 c in DIMACS: 7874 7875 -7876 -428 -7877 0 7874 7875 -7876 -428 7878 0 7874 7875 -7876 -428 -7879 0 c 2+1 --> break c (-b^{4, 107}_2 ∧ b^{4, 107}_1 ∧ -b^{4, 107}_0 ∧ p_428) -> break c in CNF: c b^{4, 107}_2 ∨ -b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ -p_428 ∨ break c in DIMACS: 7874 -7875 7876 -428 1162 0 c 2-1 --> 1 c (-b^{4, 107}_2 ∧ b^{4, 107}_1 ∧ -b^{4, 107}_0 ∧ -p_428) -> (-b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ b^{4, 108}_0) c in CNF: c b^{4, 107}_2 ∨ -b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ p_428 ∨ -b^{4, 108}_2 c b^{4, 107}_2 ∨ -b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ p_428 ∨ -b^{4, 108}_1 c b^{4, 107}_2 ∨ -b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ p_428 ∨ b^{4, 108}_0 c in DIMACS: 7874 -7875 7876 428 -7877 0 7874 -7875 7876 428 -7878 0 7874 -7875 7876 428 7879 0 c 1-1 --> 0 c (-b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ b^{4, 107}_0 ∧ -p_428) -> (-b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ -b^{4, 108}_0) c in CNF: c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ p_428 ∨ -b^{4, 108}_2 c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ p_428 ∨ -b^{4, 108}_1 c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ p_428 ∨ -b^{4, 108}_0 c in DIMACS: 7874 7875 -7876 428 -7877 0 7874 7875 -7876 428 -7878 0 7874 7875 -7876 428 -7879 0 c 0-1 --> -1 c (-b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ -b^{4, 107}_0 ∧ -p_428) -> ( b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ b^{4, 108}_0) c in CNF: c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ p_428 ∨ b^{4, 108}_2 c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ p_428 ∨ -b^{4, 108}_1 c b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ p_428 ∨ b^{4, 108}_0 c in DIMACS: 7874 7875 7876 428 7877 0 7874 7875 7876 428 -7878 0 7874 7875 7876 428 7879 0 c -1-1 --> -2 c ( b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ b^{4, 107}_0 ∧ -p_428) -> ( b^{4, 108}_2 ∧ b^{4, 108}_1 ∧ -b^{4, 108}_0) c in CNF: c -b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ p_428 ∨ b^{4, 108}_2 c -b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ p_428 ∨ b^{4, 108}_1 c -b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ p_428 ∨ -b^{4, 108}_0 c in DIMACS: -7874 7875 -7876 428 7877 0 -7874 7875 -7876 428 7878 0 -7874 7875 -7876 428 -7879 0 c -2-1 --> break c ( b^{4, 107}_2 ∧ b^{4, 107}_1 ∧ -b^{4, 107}_0 ∧ -p_428) -> break c in CNF: c -b^{4, 107}_2 ∨ -b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ p_428 ∨ break c in DIMACS: -7874 -7875 7876 428 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 107}_2 ∧ -b^{4, 107}_1 ∧ -b^{4, 107}_0 ∧ true) c in CNF: c -b^{4, 107}_2 ∨ b^{4, 107}_1 ∨ b^{4, 107}_0 ∨ false c in DIMACS: -7874 7875 7876 0 c 3 does not represent an automaton state. c -(-b^{4, 107}_2 ∧ b^{4, 107}_1 ∧ b^{4, 107}_0 ∧ true) c in CNF: c b^{4, 107}_2 ∨ -b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ false c in DIMACS: 7874 -7875 -7876 0 c -3 does not represent an automaton state. c -( b^{4, 107}_2 ∧ b^{4, 107}_1 ∧ b^{4, 107}_0 ∧ true) c in CNF: c -b^{4, 107}_2 ∨ -b^{4, 107}_1 ∨ -b^{4, 107}_0 ∨ false c in DIMACS: -7874 -7875 -7876 0 c i = 108 c -2+1 --> -1 c ( b^{4, 108}_2 ∧ b^{4, 108}_1 ∧ -b^{4, 108}_0 ∧ p_432) -> ( b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ b^{4, 109}_0) c in CNF: c -b^{4, 108}_2 ∨ -b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ -p_432 ∨ b^{4, 109}_2 c -b^{4, 108}_2 ∨ -b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ -p_432 ∨ -b^{4, 109}_1 c -b^{4, 108}_2 ∨ -b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ -p_432 ∨ b^{4, 109}_0 c in DIMACS: -7877 -7878 7879 -432 7880 0 -7877 -7878 7879 -432 -7881 0 -7877 -7878 7879 -432 7882 0 c -1+1 --> 0 c ( b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ b^{4, 108}_0 ∧ p_432) -> (-b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ -b^{4, 109}_0) c in CNF: c -b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ -p_432 ∨ -b^{4, 109}_2 c -b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ -p_432 ∨ -b^{4, 109}_1 c -b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ -p_432 ∨ -b^{4, 109}_0 c in DIMACS: -7877 7878 -7879 -432 -7880 0 -7877 7878 -7879 -432 -7881 0 -7877 7878 -7879 -432 -7882 0 c 0+1 --> 1 c (-b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ -b^{4, 108}_0 ∧ p_432) -> (-b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ b^{4, 109}_0) c in CNF: c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ -p_432 ∨ -b^{4, 109}_2 c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ -p_432 ∨ -b^{4, 109}_1 c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ -p_432 ∨ b^{4, 109}_0 c in DIMACS: 7877 7878 7879 -432 -7880 0 7877 7878 7879 -432 -7881 0 7877 7878 7879 -432 7882 0 c 1+1 --> 2 c (-b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ b^{4, 108}_0 ∧ p_432) -> (-b^{4, 109}_2 ∧ b^{4, 109}_1 ∧ -b^{4, 109}_0) c in CNF: c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ -p_432 ∨ -b^{4, 109}_2 c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ -p_432 ∨ b^{4, 109}_1 c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ -p_432 ∨ -b^{4, 109}_0 c in DIMACS: 7877 7878 -7879 -432 -7880 0 7877 7878 -7879 -432 7881 0 7877 7878 -7879 -432 -7882 0 c 2+1 --> break c (-b^{4, 108}_2 ∧ b^{4, 108}_1 ∧ -b^{4, 108}_0 ∧ p_432) -> break c in CNF: c b^{4, 108}_2 ∨ -b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ -p_432 ∨ break c in DIMACS: 7877 -7878 7879 -432 1162 0 c 2-1 --> 1 c (-b^{4, 108}_2 ∧ b^{4, 108}_1 ∧ -b^{4, 108}_0 ∧ -p_432) -> (-b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ b^{4, 109}_0) c in CNF: c b^{4, 108}_2 ∨ -b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ p_432 ∨ -b^{4, 109}_2 c b^{4, 108}_2 ∨ -b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ p_432 ∨ -b^{4, 109}_1 c b^{4, 108}_2 ∨ -b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ p_432 ∨ b^{4, 109}_0 c in DIMACS: 7877 -7878 7879 432 -7880 0 7877 -7878 7879 432 -7881 0 7877 -7878 7879 432 7882 0 c 1-1 --> 0 c (-b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ b^{4, 108}_0 ∧ -p_432) -> (-b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ -b^{4, 109}_0) c in CNF: c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ p_432 ∨ -b^{4, 109}_2 c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ p_432 ∨ -b^{4, 109}_1 c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ p_432 ∨ -b^{4, 109}_0 c in DIMACS: 7877 7878 -7879 432 -7880 0 7877 7878 -7879 432 -7881 0 7877 7878 -7879 432 -7882 0 c 0-1 --> -1 c (-b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ -b^{4, 108}_0 ∧ -p_432) -> ( b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ b^{4, 109}_0) c in CNF: c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ p_432 ∨ b^{4, 109}_2 c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ p_432 ∨ -b^{4, 109}_1 c b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ p_432 ∨ b^{4, 109}_0 c in DIMACS: 7877 7878 7879 432 7880 0 7877 7878 7879 432 -7881 0 7877 7878 7879 432 7882 0 c -1-1 --> -2 c ( b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ b^{4, 108}_0 ∧ -p_432) -> ( b^{4, 109}_2 ∧ b^{4, 109}_1 ∧ -b^{4, 109}_0) c in CNF: c -b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ p_432 ∨ b^{4, 109}_2 c -b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ p_432 ∨ b^{4, 109}_1 c -b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ p_432 ∨ -b^{4, 109}_0 c in DIMACS: -7877 7878 -7879 432 7880 0 -7877 7878 -7879 432 7881 0 -7877 7878 -7879 432 -7882 0 c -2-1 --> break c ( b^{4, 108}_2 ∧ b^{4, 108}_1 ∧ -b^{4, 108}_0 ∧ -p_432) -> break c in CNF: c -b^{4, 108}_2 ∨ -b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ p_432 ∨ break c in DIMACS: -7877 -7878 7879 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 108}_2 ∧ -b^{4, 108}_1 ∧ -b^{4, 108}_0 ∧ true) c in CNF: c -b^{4, 108}_2 ∨ b^{4, 108}_1 ∨ b^{4, 108}_0 ∨ false c in DIMACS: -7877 7878 7879 0 c 3 does not represent an automaton state. c -(-b^{4, 108}_2 ∧ b^{4, 108}_1 ∧ b^{4, 108}_0 ∧ true) c in CNF: c b^{4, 108}_2 ∨ -b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ false c in DIMACS: 7877 -7878 -7879 0 c -3 does not represent an automaton state. c -( b^{4, 108}_2 ∧ b^{4, 108}_1 ∧ b^{4, 108}_0 ∧ true) c in CNF: c -b^{4, 108}_2 ∨ -b^{4, 108}_1 ∨ -b^{4, 108}_0 ∨ false c in DIMACS: -7877 -7878 -7879 0 c i = 109 c -2+1 --> -1 c ( b^{4, 109}_2 ∧ b^{4, 109}_1 ∧ -b^{4, 109}_0 ∧ p_436) -> ( b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ b^{4, 110}_0) c in CNF: c -b^{4, 109}_2 ∨ -b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ -p_436 ∨ b^{4, 110}_2 c -b^{4, 109}_2 ∨ -b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ -p_436 ∨ -b^{4, 110}_1 c -b^{4, 109}_2 ∨ -b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ -p_436 ∨ b^{4, 110}_0 c in DIMACS: -7880 -7881 7882 -436 7883 0 -7880 -7881 7882 -436 -7884 0 -7880 -7881 7882 -436 7885 0 c -1+1 --> 0 c ( b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ b^{4, 109}_0 ∧ p_436) -> (-b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ -b^{4, 110}_0) c in CNF: c -b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ -p_436 ∨ -b^{4, 110}_2 c -b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ -p_436 ∨ -b^{4, 110}_1 c -b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ -p_436 ∨ -b^{4, 110}_0 c in DIMACS: -7880 7881 -7882 -436 -7883 0 -7880 7881 -7882 -436 -7884 0 -7880 7881 -7882 -436 -7885 0 c 0+1 --> 1 c (-b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ -b^{4, 109}_0 ∧ p_436) -> (-b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ b^{4, 110}_0) c in CNF: c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ -p_436 ∨ -b^{4, 110}_2 c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ -p_436 ∨ -b^{4, 110}_1 c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ -p_436 ∨ b^{4, 110}_0 c in DIMACS: 7880 7881 7882 -436 -7883 0 7880 7881 7882 -436 -7884 0 7880 7881 7882 -436 7885 0 c 1+1 --> 2 c (-b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ b^{4, 109}_0 ∧ p_436) -> (-b^{4, 110}_2 ∧ b^{4, 110}_1 ∧ -b^{4, 110}_0) c in CNF: c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ -p_436 ∨ -b^{4, 110}_2 c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ -p_436 ∨ b^{4, 110}_1 c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ -p_436 ∨ -b^{4, 110}_0 c in DIMACS: 7880 7881 -7882 -436 -7883 0 7880 7881 -7882 -436 7884 0 7880 7881 -7882 -436 -7885 0 c 2+1 --> break c (-b^{4, 109}_2 ∧ b^{4, 109}_1 ∧ -b^{4, 109}_0 ∧ p_436) -> break c in CNF: c b^{4, 109}_2 ∨ -b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ -p_436 ∨ break c in DIMACS: 7880 -7881 7882 -436 1162 0 c 2-1 --> 1 c (-b^{4, 109}_2 ∧ b^{4, 109}_1 ∧ -b^{4, 109}_0 ∧ -p_436) -> (-b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ b^{4, 110}_0) c in CNF: c b^{4, 109}_2 ∨ -b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ p_436 ∨ -b^{4, 110}_2 c b^{4, 109}_2 ∨ -b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ p_436 ∨ -b^{4, 110}_1 c b^{4, 109}_2 ∨ -b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ p_436 ∨ b^{4, 110}_0 c in DIMACS: 7880 -7881 7882 436 -7883 0 7880 -7881 7882 436 -7884 0 7880 -7881 7882 436 7885 0 c 1-1 --> 0 c (-b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ b^{4, 109}_0 ∧ -p_436) -> (-b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ -b^{4, 110}_0) c in CNF: c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ p_436 ∨ -b^{4, 110}_2 c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ p_436 ∨ -b^{4, 110}_1 c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ p_436 ∨ -b^{4, 110}_0 c in DIMACS: 7880 7881 -7882 436 -7883 0 7880 7881 -7882 436 -7884 0 7880 7881 -7882 436 -7885 0 c 0-1 --> -1 c (-b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ -b^{4, 109}_0 ∧ -p_436) -> ( b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ b^{4, 110}_0) c in CNF: c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ p_436 ∨ b^{4, 110}_2 c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ p_436 ∨ -b^{4, 110}_1 c b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ p_436 ∨ b^{4, 110}_0 c in DIMACS: 7880 7881 7882 436 7883 0 7880 7881 7882 436 -7884 0 7880 7881 7882 436 7885 0 c -1-1 --> -2 c ( b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ b^{4, 109}_0 ∧ -p_436) -> ( b^{4, 110}_2 ∧ b^{4, 110}_1 ∧ -b^{4, 110}_0) c in CNF: c -b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ p_436 ∨ b^{4, 110}_2 c -b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ p_436 ∨ b^{4, 110}_1 c -b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ p_436 ∨ -b^{4, 110}_0 c in DIMACS: -7880 7881 -7882 436 7883 0 -7880 7881 -7882 436 7884 0 -7880 7881 -7882 436 -7885 0 c -2-1 --> break c ( b^{4, 109}_2 ∧ b^{4, 109}_1 ∧ -b^{4, 109}_0 ∧ -p_436) -> break c in CNF: c -b^{4, 109}_2 ∨ -b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ p_436 ∨ break c in DIMACS: -7880 -7881 7882 436 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 109}_2 ∧ -b^{4, 109}_1 ∧ -b^{4, 109}_0 ∧ true) c in CNF: c -b^{4, 109}_2 ∨ b^{4, 109}_1 ∨ b^{4, 109}_0 ∨ false c in DIMACS: -7880 7881 7882 0 c 3 does not represent an automaton state. c -(-b^{4, 109}_2 ∧ b^{4, 109}_1 ∧ b^{4, 109}_0 ∧ true) c in CNF: c b^{4, 109}_2 ∨ -b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ false c in DIMACS: 7880 -7881 -7882 0 c -3 does not represent an automaton state. c -( b^{4, 109}_2 ∧ b^{4, 109}_1 ∧ b^{4, 109}_0 ∧ true) c in CNF: c -b^{4, 109}_2 ∨ -b^{4, 109}_1 ∨ -b^{4, 109}_0 ∨ false c in DIMACS: -7880 -7881 -7882 0 c i = 110 c -2+1 --> -1 c ( b^{4, 110}_2 ∧ b^{4, 110}_1 ∧ -b^{4, 110}_0 ∧ p_440) -> ( b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ b^{4, 111}_0) c in CNF: c -b^{4, 110}_2 ∨ -b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ -p_440 ∨ b^{4, 111}_2 c -b^{4, 110}_2 ∨ -b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ -p_440 ∨ -b^{4, 111}_1 c -b^{4, 110}_2 ∨ -b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ -p_440 ∨ b^{4, 111}_0 c in DIMACS: -7883 -7884 7885 -440 7886 0 -7883 -7884 7885 -440 -7887 0 -7883 -7884 7885 -440 7888 0 c -1+1 --> 0 c ( b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ b^{4, 110}_0 ∧ p_440) -> (-b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ -b^{4, 111}_0) c in CNF: c -b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ -p_440 ∨ -b^{4, 111}_2 c -b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ -p_440 ∨ -b^{4, 111}_1 c -b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ -p_440 ∨ -b^{4, 111}_0 c in DIMACS: -7883 7884 -7885 -440 -7886 0 -7883 7884 -7885 -440 -7887 0 -7883 7884 -7885 -440 -7888 0 c 0+1 --> 1 c (-b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ -b^{4, 110}_0 ∧ p_440) -> (-b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ b^{4, 111}_0) c in CNF: c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ -p_440 ∨ -b^{4, 111}_2 c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ -p_440 ∨ -b^{4, 111}_1 c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ -p_440 ∨ b^{4, 111}_0 c in DIMACS: 7883 7884 7885 -440 -7886 0 7883 7884 7885 -440 -7887 0 7883 7884 7885 -440 7888 0 c 1+1 --> 2 c (-b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ b^{4, 110}_0 ∧ p_440) -> (-b^{4, 111}_2 ∧ b^{4, 111}_1 ∧ -b^{4, 111}_0) c in CNF: c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ -p_440 ∨ -b^{4, 111}_2 c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ -p_440 ∨ b^{4, 111}_1 c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ -p_440 ∨ -b^{4, 111}_0 c in DIMACS: 7883 7884 -7885 -440 -7886 0 7883 7884 -7885 -440 7887 0 7883 7884 -7885 -440 -7888 0 c 2+1 --> break c (-b^{4, 110}_2 ∧ b^{4, 110}_1 ∧ -b^{4, 110}_0 ∧ p_440) -> break c in CNF: c b^{4, 110}_2 ∨ -b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ -p_440 ∨ break c in DIMACS: 7883 -7884 7885 -440 1162 0 c 2-1 --> 1 c (-b^{4, 110}_2 ∧ b^{4, 110}_1 ∧ -b^{4, 110}_0 ∧ -p_440) -> (-b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ b^{4, 111}_0) c in CNF: c b^{4, 110}_2 ∨ -b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ p_440 ∨ -b^{4, 111}_2 c b^{4, 110}_2 ∨ -b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ p_440 ∨ -b^{4, 111}_1 c b^{4, 110}_2 ∨ -b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ p_440 ∨ b^{4, 111}_0 c in DIMACS: 7883 -7884 7885 440 -7886 0 7883 -7884 7885 440 -7887 0 7883 -7884 7885 440 7888 0 c 1-1 --> 0 c (-b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ b^{4, 110}_0 ∧ -p_440) -> (-b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ -b^{4, 111}_0) c in CNF: c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ p_440 ∨ -b^{4, 111}_2 c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ p_440 ∨ -b^{4, 111}_1 c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ p_440 ∨ -b^{4, 111}_0 c in DIMACS: 7883 7884 -7885 440 -7886 0 7883 7884 -7885 440 -7887 0 7883 7884 -7885 440 -7888 0 c 0-1 --> -1 c (-b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ -b^{4, 110}_0 ∧ -p_440) -> ( b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ b^{4, 111}_0) c in CNF: c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ p_440 ∨ b^{4, 111}_2 c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ p_440 ∨ -b^{4, 111}_1 c b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ p_440 ∨ b^{4, 111}_0 c in DIMACS: 7883 7884 7885 440 7886 0 7883 7884 7885 440 -7887 0 7883 7884 7885 440 7888 0 c -1-1 --> -2 c ( b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ b^{4, 110}_0 ∧ -p_440) -> ( b^{4, 111}_2 ∧ b^{4, 111}_1 ∧ -b^{4, 111}_0) c in CNF: c -b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ p_440 ∨ b^{4, 111}_2 c -b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ p_440 ∨ b^{4, 111}_1 c -b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ p_440 ∨ -b^{4, 111}_0 c in DIMACS: -7883 7884 -7885 440 7886 0 -7883 7884 -7885 440 7887 0 -7883 7884 -7885 440 -7888 0 c -2-1 --> break c ( b^{4, 110}_2 ∧ b^{4, 110}_1 ∧ -b^{4, 110}_0 ∧ -p_440) -> break c in CNF: c -b^{4, 110}_2 ∨ -b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ p_440 ∨ break c in DIMACS: -7883 -7884 7885 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 110}_2 ∧ -b^{4, 110}_1 ∧ -b^{4, 110}_0 ∧ true) c in CNF: c -b^{4, 110}_2 ∨ b^{4, 110}_1 ∨ b^{4, 110}_0 ∨ false c in DIMACS: -7883 7884 7885 0 c 3 does not represent an automaton state. c -(-b^{4, 110}_2 ∧ b^{4, 110}_1 ∧ b^{4, 110}_0 ∧ true) c in CNF: c b^{4, 110}_2 ∨ -b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ false c in DIMACS: 7883 -7884 -7885 0 c -3 does not represent an automaton state. c -( b^{4, 110}_2 ∧ b^{4, 110}_1 ∧ b^{4, 110}_0 ∧ true) c in CNF: c -b^{4, 110}_2 ∨ -b^{4, 110}_1 ∨ -b^{4, 110}_0 ∨ false c in DIMACS: -7883 -7884 -7885 0 c i = 111 c -2+1 --> -1 c ( b^{4, 111}_2 ∧ b^{4, 111}_1 ∧ -b^{4, 111}_0 ∧ p_444) -> ( b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ b^{4, 112}_0) c in CNF: c -b^{4, 111}_2 ∨ -b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ -p_444 ∨ b^{4, 112}_2 c -b^{4, 111}_2 ∨ -b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ -p_444 ∨ -b^{4, 112}_1 c -b^{4, 111}_2 ∨ -b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ -p_444 ∨ b^{4, 112}_0 c in DIMACS: -7886 -7887 7888 -444 7889 0 -7886 -7887 7888 -444 -7890 0 -7886 -7887 7888 -444 7891 0 c -1+1 --> 0 c ( b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ b^{4, 111}_0 ∧ p_444) -> (-b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ -b^{4, 112}_0) c in CNF: c -b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ -p_444 ∨ -b^{4, 112}_2 c -b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ -p_444 ∨ -b^{4, 112}_1 c -b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ -p_444 ∨ -b^{4, 112}_0 c in DIMACS: -7886 7887 -7888 -444 -7889 0 -7886 7887 -7888 -444 -7890 0 -7886 7887 -7888 -444 -7891 0 c 0+1 --> 1 c (-b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ -b^{4, 111}_0 ∧ p_444) -> (-b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ b^{4, 112}_0) c in CNF: c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ -p_444 ∨ -b^{4, 112}_2 c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ -p_444 ∨ -b^{4, 112}_1 c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ -p_444 ∨ b^{4, 112}_0 c in DIMACS: 7886 7887 7888 -444 -7889 0 7886 7887 7888 -444 -7890 0 7886 7887 7888 -444 7891 0 c 1+1 --> 2 c (-b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ b^{4, 111}_0 ∧ p_444) -> (-b^{4, 112}_2 ∧ b^{4, 112}_1 ∧ -b^{4, 112}_0) c in CNF: c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ -p_444 ∨ -b^{4, 112}_2 c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ -p_444 ∨ b^{4, 112}_1 c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ -p_444 ∨ -b^{4, 112}_0 c in DIMACS: 7886 7887 -7888 -444 -7889 0 7886 7887 -7888 -444 7890 0 7886 7887 -7888 -444 -7891 0 c 2+1 --> break c (-b^{4, 111}_2 ∧ b^{4, 111}_1 ∧ -b^{4, 111}_0 ∧ p_444) -> break c in CNF: c b^{4, 111}_2 ∨ -b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ -p_444 ∨ break c in DIMACS: 7886 -7887 7888 -444 1162 0 c 2-1 --> 1 c (-b^{4, 111}_2 ∧ b^{4, 111}_1 ∧ -b^{4, 111}_0 ∧ -p_444) -> (-b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ b^{4, 112}_0) c in CNF: c b^{4, 111}_2 ∨ -b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ p_444 ∨ -b^{4, 112}_2 c b^{4, 111}_2 ∨ -b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ p_444 ∨ -b^{4, 112}_1 c b^{4, 111}_2 ∨ -b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ p_444 ∨ b^{4, 112}_0 c in DIMACS: 7886 -7887 7888 444 -7889 0 7886 -7887 7888 444 -7890 0 7886 -7887 7888 444 7891 0 c 1-1 --> 0 c (-b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ b^{4, 111}_0 ∧ -p_444) -> (-b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ -b^{4, 112}_0) c in CNF: c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ p_444 ∨ -b^{4, 112}_2 c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ p_444 ∨ -b^{4, 112}_1 c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ p_444 ∨ -b^{4, 112}_0 c in DIMACS: 7886 7887 -7888 444 -7889 0 7886 7887 -7888 444 -7890 0 7886 7887 -7888 444 -7891 0 c 0-1 --> -1 c (-b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ -b^{4, 111}_0 ∧ -p_444) -> ( b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ b^{4, 112}_0) c in CNF: c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ p_444 ∨ b^{4, 112}_2 c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ p_444 ∨ -b^{4, 112}_1 c b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ p_444 ∨ b^{4, 112}_0 c in DIMACS: 7886 7887 7888 444 7889 0 7886 7887 7888 444 -7890 0 7886 7887 7888 444 7891 0 c -1-1 --> -2 c ( b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ b^{4, 111}_0 ∧ -p_444) -> ( b^{4, 112}_2 ∧ b^{4, 112}_1 ∧ -b^{4, 112}_0) c in CNF: c -b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ p_444 ∨ b^{4, 112}_2 c -b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ p_444 ∨ b^{4, 112}_1 c -b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ p_444 ∨ -b^{4, 112}_0 c in DIMACS: -7886 7887 -7888 444 7889 0 -7886 7887 -7888 444 7890 0 -7886 7887 -7888 444 -7891 0 c -2-1 --> break c ( b^{4, 111}_2 ∧ b^{4, 111}_1 ∧ -b^{4, 111}_0 ∧ -p_444) -> break c in CNF: c -b^{4, 111}_2 ∨ -b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ p_444 ∨ break c in DIMACS: -7886 -7887 7888 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 111}_2 ∧ -b^{4, 111}_1 ∧ -b^{4, 111}_0 ∧ true) c in CNF: c -b^{4, 111}_2 ∨ b^{4, 111}_1 ∨ b^{4, 111}_0 ∨ false c in DIMACS: -7886 7887 7888 0 c 3 does not represent an automaton state. c -(-b^{4, 111}_2 ∧ b^{4, 111}_1 ∧ b^{4, 111}_0 ∧ true) c in CNF: c b^{4, 111}_2 ∨ -b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ false c in DIMACS: 7886 -7887 -7888 0 c -3 does not represent an automaton state. c -( b^{4, 111}_2 ∧ b^{4, 111}_1 ∧ b^{4, 111}_0 ∧ true) c in CNF: c -b^{4, 111}_2 ∨ -b^{4, 111}_1 ∨ -b^{4, 111}_0 ∨ false c in DIMACS: -7886 -7887 -7888 0 c i = 112 c -2+1 --> -1 c ( b^{4, 112}_2 ∧ b^{4, 112}_1 ∧ -b^{4, 112}_0 ∧ p_448) -> ( b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ b^{4, 113}_0) c in CNF: c -b^{4, 112}_2 ∨ -b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ -p_448 ∨ b^{4, 113}_2 c -b^{4, 112}_2 ∨ -b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ -p_448 ∨ -b^{4, 113}_1 c -b^{4, 112}_2 ∨ -b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ -p_448 ∨ b^{4, 113}_0 c in DIMACS: -7889 -7890 7891 -448 7892 0 -7889 -7890 7891 -448 -7893 0 -7889 -7890 7891 -448 7894 0 c -1+1 --> 0 c ( b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ b^{4, 112}_0 ∧ p_448) -> (-b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ -b^{4, 113}_0) c in CNF: c -b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ -p_448 ∨ -b^{4, 113}_2 c -b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ -p_448 ∨ -b^{4, 113}_1 c -b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ -p_448 ∨ -b^{4, 113}_0 c in DIMACS: -7889 7890 -7891 -448 -7892 0 -7889 7890 -7891 -448 -7893 0 -7889 7890 -7891 -448 -7894 0 c 0+1 --> 1 c (-b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ -b^{4, 112}_0 ∧ p_448) -> (-b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ b^{4, 113}_0) c in CNF: c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ -p_448 ∨ -b^{4, 113}_2 c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ -p_448 ∨ -b^{4, 113}_1 c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ -p_448 ∨ b^{4, 113}_0 c in DIMACS: 7889 7890 7891 -448 -7892 0 7889 7890 7891 -448 -7893 0 7889 7890 7891 -448 7894 0 c 1+1 --> 2 c (-b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ b^{4, 112}_0 ∧ p_448) -> (-b^{4, 113}_2 ∧ b^{4, 113}_1 ∧ -b^{4, 113}_0) c in CNF: c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ -p_448 ∨ -b^{4, 113}_2 c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ -p_448 ∨ b^{4, 113}_1 c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ -p_448 ∨ -b^{4, 113}_0 c in DIMACS: 7889 7890 -7891 -448 -7892 0 7889 7890 -7891 -448 7893 0 7889 7890 -7891 -448 -7894 0 c 2+1 --> break c (-b^{4, 112}_2 ∧ b^{4, 112}_1 ∧ -b^{4, 112}_0 ∧ p_448) -> break c in CNF: c b^{4, 112}_2 ∨ -b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ -p_448 ∨ break c in DIMACS: 7889 -7890 7891 -448 1162 0 c 2-1 --> 1 c (-b^{4, 112}_2 ∧ b^{4, 112}_1 ∧ -b^{4, 112}_0 ∧ -p_448) -> (-b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ b^{4, 113}_0) c in CNF: c b^{4, 112}_2 ∨ -b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ p_448 ∨ -b^{4, 113}_2 c b^{4, 112}_2 ∨ -b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ p_448 ∨ -b^{4, 113}_1 c b^{4, 112}_2 ∨ -b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ p_448 ∨ b^{4, 113}_0 c in DIMACS: 7889 -7890 7891 448 -7892 0 7889 -7890 7891 448 -7893 0 7889 -7890 7891 448 7894 0 c 1-1 --> 0 c (-b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ b^{4, 112}_0 ∧ -p_448) -> (-b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ -b^{4, 113}_0) c in CNF: c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ p_448 ∨ -b^{4, 113}_2 c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ p_448 ∨ -b^{4, 113}_1 c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ p_448 ∨ -b^{4, 113}_0 c in DIMACS: 7889 7890 -7891 448 -7892 0 7889 7890 -7891 448 -7893 0 7889 7890 -7891 448 -7894 0 c 0-1 --> -1 c (-b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ -b^{4, 112}_0 ∧ -p_448) -> ( b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ b^{4, 113}_0) c in CNF: c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ p_448 ∨ b^{4, 113}_2 c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ p_448 ∨ -b^{4, 113}_1 c b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ p_448 ∨ b^{4, 113}_0 c in DIMACS: 7889 7890 7891 448 7892 0 7889 7890 7891 448 -7893 0 7889 7890 7891 448 7894 0 c -1-1 --> -2 c ( b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ b^{4, 112}_0 ∧ -p_448) -> ( b^{4, 113}_2 ∧ b^{4, 113}_1 ∧ -b^{4, 113}_0) c in CNF: c -b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ p_448 ∨ b^{4, 113}_2 c -b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ p_448 ∨ b^{4, 113}_1 c -b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ p_448 ∨ -b^{4, 113}_0 c in DIMACS: -7889 7890 -7891 448 7892 0 -7889 7890 -7891 448 7893 0 -7889 7890 -7891 448 -7894 0 c -2-1 --> break c ( b^{4, 112}_2 ∧ b^{4, 112}_1 ∧ -b^{4, 112}_0 ∧ -p_448) -> break c in CNF: c -b^{4, 112}_2 ∨ -b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ p_448 ∨ break c in DIMACS: -7889 -7890 7891 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 112}_2 ∧ -b^{4, 112}_1 ∧ -b^{4, 112}_0 ∧ true) c in CNF: c -b^{4, 112}_2 ∨ b^{4, 112}_1 ∨ b^{4, 112}_0 ∨ false c in DIMACS: -7889 7890 7891 0 c 3 does not represent an automaton state. c -(-b^{4, 112}_2 ∧ b^{4, 112}_1 ∧ b^{4, 112}_0 ∧ true) c in CNF: c b^{4, 112}_2 ∨ -b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ false c in DIMACS: 7889 -7890 -7891 0 c -3 does not represent an automaton state. c -( b^{4, 112}_2 ∧ b^{4, 112}_1 ∧ b^{4, 112}_0 ∧ true) c in CNF: c -b^{4, 112}_2 ∨ -b^{4, 112}_1 ∨ -b^{4, 112}_0 ∨ false c in DIMACS: -7889 -7890 -7891 0 c i = 113 c -2+1 --> -1 c ( b^{4, 113}_2 ∧ b^{4, 113}_1 ∧ -b^{4, 113}_0 ∧ p_452) -> ( b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ b^{4, 114}_0) c in CNF: c -b^{4, 113}_2 ∨ -b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ -p_452 ∨ b^{4, 114}_2 c -b^{4, 113}_2 ∨ -b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ -p_452 ∨ -b^{4, 114}_1 c -b^{4, 113}_2 ∨ -b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ -p_452 ∨ b^{4, 114}_0 c in DIMACS: -7892 -7893 7894 -452 7895 0 -7892 -7893 7894 -452 -7896 0 -7892 -7893 7894 -452 7897 0 c -1+1 --> 0 c ( b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ b^{4, 113}_0 ∧ p_452) -> (-b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ -b^{4, 114}_0) c in CNF: c -b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ -p_452 ∨ -b^{4, 114}_2 c -b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ -p_452 ∨ -b^{4, 114}_1 c -b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ -p_452 ∨ -b^{4, 114}_0 c in DIMACS: -7892 7893 -7894 -452 -7895 0 -7892 7893 -7894 -452 -7896 0 -7892 7893 -7894 -452 -7897 0 c 0+1 --> 1 c (-b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ -b^{4, 113}_0 ∧ p_452) -> (-b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ b^{4, 114}_0) c in CNF: c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ -p_452 ∨ -b^{4, 114}_2 c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ -p_452 ∨ -b^{4, 114}_1 c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ -p_452 ∨ b^{4, 114}_0 c in DIMACS: 7892 7893 7894 -452 -7895 0 7892 7893 7894 -452 -7896 0 7892 7893 7894 -452 7897 0 c 1+1 --> 2 c (-b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ b^{4, 113}_0 ∧ p_452) -> (-b^{4, 114}_2 ∧ b^{4, 114}_1 ∧ -b^{4, 114}_0) c in CNF: c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ -p_452 ∨ -b^{4, 114}_2 c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ -p_452 ∨ b^{4, 114}_1 c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ -p_452 ∨ -b^{4, 114}_0 c in DIMACS: 7892 7893 -7894 -452 -7895 0 7892 7893 -7894 -452 7896 0 7892 7893 -7894 -452 -7897 0 c 2+1 --> break c (-b^{4, 113}_2 ∧ b^{4, 113}_1 ∧ -b^{4, 113}_0 ∧ p_452) -> break c in CNF: c b^{4, 113}_2 ∨ -b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ -p_452 ∨ break c in DIMACS: 7892 -7893 7894 -452 1162 0 c 2-1 --> 1 c (-b^{4, 113}_2 ∧ b^{4, 113}_1 ∧ -b^{4, 113}_0 ∧ -p_452) -> (-b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ b^{4, 114}_0) c in CNF: c b^{4, 113}_2 ∨ -b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ p_452 ∨ -b^{4, 114}_2 c b^{4, 113}_2 ∨ -b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ p_452 ∨ -b^{4, 114}_1 c b^{4, 113}_2 ∨ -b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ p_452 ∨ b^{4, 114}_0 c in DIMACS: 7892 -7893 7894 452 -7895 0 7892 -7893 7894 452 -7896 0 7892 -7893 7894 452 7897 0 c 1-1 --> 0 c (-b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ b^{4, 113}_0 ∧ -p_452) -> (-b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ -b^{4, 114}_0) c in CNF: c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ p_452 ∨ -b^{4, 114}_2 c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ p_452 ∨ -b^{4, 114}_1 c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ p_452 ∨ -b^{4, 114}_0 c in DIMACS: 7892 7893 -7894 452 -7895 0 7892 7893 -7894 452 -7896 0 7892 7893 -7894 452 -7897 0 c 0-1 --> -1 c (-b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ -b^{4, 113}_0 ∧ -p_452) -> ( b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ b^{4, 114}_0) c in CNF: c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ p_452 ∨ b^{4, 114}_2 c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ p_452 ∨ -b^{4, 114}_1 c b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ p_452 ∨ b^{4, 114}_0 c in DIMACS: 7892 7893 7894 452 7895 0 7892 7893 7894 452 -7896 0 7892 7893 7894 452 7897 0 c -1-1 --> -2 c ( b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ b^{4, 113}_0 ∧ -p_452) -> ( b^{4, 114}_2 ∧ b^{4, 114}_1 ∧ -b^{4, 114}_0) c in CNF: c -b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ p_452 ∨ b^{4, 114}_2 c -b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ p_452 ∨ b^{4, 114}_1 c -b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ p_452 ∨ -b^{4, 114}_0 c in DIMACS: -7892 7893 -7894 452 7895 0 -7892 7893 -7894 452 7896 0 -7892 7893 -7894 452 -7897 0 c -2-1 --> break c ( b^{4, 113}_2 ∧ b^{4, 113}_1 ∧ -b^{4, 113}_0 ∧ -p_452) -> break c in CNF: c -b^{4, 113}_2 ∨ -b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ p_452 ∨ break c in DIMACS: -7892 -7893 7894 452 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 113}_2 ∧ -b^{4, 113}_1 ∧ -b^{4, 113}_0 ∧ true) c in CNF: c -b^{4, 113}_2 ∨ b^{4, 113}_1 ∨ b^{4, 113}_0 ∨ false c in DIMACS: -7892 7893 7894 0 c 3 does not represent an automaton state. c -(-b^{4, 113}_2 ∧ b^{4, 113}_1 ∧ b^{4, 113}_0 ∧ true) c in CNF: c b^{4, 113}_2 ∨ -b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ false c in DIMACS: 7892 -7893 -7894 0 c -3 does not represent an automaton state. c -( b^{4, 113}_2 ∧ b^{4, 113}_1 ∧ b^{4, 113}_0 ∧ true) c in CNF: c -b^{4, 113}_2 ∨ -b^{4, 113}_1 ∨ -b^{4, 113}_0 ∨ false c in DIMACS: -7892 -7893 -7894 0 c i = 114 c -2+1 --> -1 c ( b^{4, 114}_2 ∧ b^{4, 114}_1 ∧ -b^{4, 114}_0 ∧ p_456) -> ( b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ b^{4, 115}_0) c in CNF: c -b^{4, 114}_2 ∨ -b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ -p_456 ∨ b^{4, 115}_2 c -b^{4, 114}_2 ∨ -b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ -p_456 ∨ -b^{4, 115}_1 c -b^{4, 114}_2 ∨ -b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ -p_456 ∨ b^{4, 115}_0 c in DIMACS: -7895 -7896 7897 -456 7898 0 -7895 -7896 7897 -456 -7899 0 -7895 -7896 7897 -456 7900 0 c -1+1 --> 0 c ( b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ b^{4, 114}_0 ∧ p_456) -> (-b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ -b^{4, 115}_0) c in CNF: c -b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ -p_456 ∨ -b^{4, 115}_2 c -b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ -p_456 ∨ -b^{4, 115}_1 c -b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ -p_456 ∨ -b^{4, 115}_0 c in DIMACS: -7895 7896 -7897 -456 -7898 0 -7895 7896 -7897 -456 -7899 0 -7895 7896 -7897 -456 -7900 0 c 0+1 --> 1 c (-b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ -b^{4, 114}_0 ∧ p_456) -> (-b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ b^{4, 115}_0) c in CNF: c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ -p_456 ∨ -b^{4, 115}_2 c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ -p_456 ∨ -b^{4, 115}_1 c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ -p_456 ∨ b^{4, 115}_0 c in DIMACS: 7895 7896 7897 -456 -7898 0 7895 7896 7897 -456 -7899 0 7895 7896 7897 -456 7900 0 c 1+1 --> 2 c (-b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ b^{4, 114}_0 ∧ p_456) -> (-b^{4, 115}_2 ∧ b^{4, 115}_1 ∧ -b^{4, 115}_0) c in CNF: c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ -p_456 ∨ -b^{4, 115}_2 c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ -p_456 ∨ b^{4, 115}_1 c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ -p_456 ∨ -b^{4, 115}_0 c in DIMACS: 7895 7896 -7897 -456 -7898 0 7895 7896 -7897 -456 7899 0 7895 7896 -7897 -456 -7900 0 c 2+1 --> break c (-b^{4, 114}_2 ∧ b^{4, 114}_1 ∧ -b^{4, 114}_0 ∧ p_456) -> break c in CNF: c b^{4, 114}_2 ∨ -b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ -p_456 ∨ break c in DIMACS: 7895 -7896 7897 -456 1162 0 c 2-1 --> 1 c (-b^{4, 114}_2 ∧ b^{4, 114}_1 ∧ -b^{4, 114}_0 ∧ -p_456) -> (-b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ b^{4, 115}_0) c in CNF: c b^{4, 114}_2 ∨ -b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ p_456 ∨ -b^{4, 115}_2 c b^{4, 114}_2 ∨ -b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ p_456 ∨ -b^{4, 115}_1 c b^{4, 114}_2 ∨ -b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ p_456 ∨ b^{4, 115}_0 c in DIMACS: 7895 -7896 7897 456 -7898 0 7895 -7896 7897 456 -7899 0 7895 -7896 7897 456 7900 0 c 1-1 --> 0 c (-b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ b^{4, 114}_0 ∧ -p_456) -> (-b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ -b^{4, 115}_0) c in CNF: c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ p_456 ∨ -b^{4, 115}_2 c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ p_456 ∨ -b^{4, 115}_1 c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ p_456 ∨ -b^{4, 115}_0 c in DIMACS: 7895 7896 -7897 456 -7898 0 7895 7896 -7897 456 -7899 0 7895 7896 -7897 456 -7900 0 c 0-1 --> -1 c (-b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ -b^{4, 114}_0 ∧ -p_456) -> ( b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ b^{4, 115}_0) c in CNF: c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ p_456 ∨ b^{4, 115}_2 c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ p_456 ∨ -b^{4, 115}_1 c b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ p_456 ∨ b^{4, 115}_0 c in DIMACS: 7895 7896 7897 456 7898 0 7895 7896 7897 456 -7899 0 7895 7896 7897 456 7900 0 c -1-1 --> -2 c ( b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ b^{4, 114}_0 ∧ -p_456) -> ( b^{4, 115}_2 ∧ b^{4, 115}_1 ∧ -b^{4, 115}_0) c in CNF: c -b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ p_456 ∨ b^{4, 115}_2 c -b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ p_456 ∨ b^{4, 115}_1 c -b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ p_456 ∨ -b^{4, 115}_0 c in DIMACS: -7895 7896 -7897 456 7898 0 -7895 7896 -7897 456 7899 0 -7895 7896 -7897 456 -7900 0 c -2-1 --> break c ( b^{4, 114}_2 ∧ b^{4, 114}_1 ∧ -b^{4, 114}_0 ∧ -p_456) -> break c in CNF: c -b^{4, 114}_2 ∨ -b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ p_456 ∨ break c in DIMACS: -7895 -7896 7897 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 114}_2 ∧ -b^{4, 114}_1 ∧ -b^{4, 114}_0 ∧ true) c in CNF: c -b^{4, 114}_2 ∨ b^{4, 114}_1 ∨ b^{4, 114}_0 ∨ false c in DIMACS: -7895 7896 7897 0 c 3 does not represent an automaton state. c -(-b^{4, 114}_2 ∧ b^{4, 114}_1 ∧ b^{4, 114}_0 ∧ true) c in CNF: c b^{4, 114}_2 ∨ -b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ false c in DIMACS: 7895 -7896 -7897 0 c -3 does not represent an automaton state. c -( b^{4, 114}_2 ∧ b^{4, 114}_1 ∧ b^{4, 114}_0 ∧ true) c in CNF: c -b^{4, 114}_2 ∨ -b^{4, 114}_1 ∨ -b^{4, 114}_0 ∨ false c in DIMACS: -7895 -7896 -7897 0 c i = 115 c -2+1 --> -1 c ( b^{4, 115}_2 ∧ b^{4, 115}_1 ∧ -b^{4, 115}_0 ∧ p_460) -> ( b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ b^{4, 116}_0) c in CNF: c -b^{4, 115}_2 ∨ -b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ -p_460 ∨ b^{4, 116}_2 c -b^{4, 115}_2 ∨ -b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ -p_460 ∨ -b^{4, 116}_1 c -b^{4, 115}_2 ∨ -b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ -p_460 ∨ b^{4, 116}_0 c in DIMACS: -7898 -7899 7900 -460 7901 0 -7898 -7899 7900 -460 -7902 0 -7898 -7899 7900 -460 7903 0 c -1+1 --> 0 c ( b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ b^{4, 115}_0 ∧ p_460) -> (-b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ -b^{4, 116}_0) c in CNF: c -b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ -p_460 ∨ -b^{4, 116}_2 c -b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ -p_460 ∨ -b^{4, 116}_1 c -b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ -p_460 ∨ -b^{4, 116}_0 c in DIMACS: -7898 7899 -7900 -460 -7901 0 -7898 7899 -7900 -460 -7902 0 -7898 7899 -7900 -460 -7903 0 c 0+1 --> 1 c (-b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ -b^{4, 115}_0 ∧ p_460) -> (-b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ b^{4, 116}_0) c in CNF: c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ -p_460 ∨ -b^{4, 116}_2 c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ -p_460 ∨ -b^{4, 116}_1 c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ -p_460 ∨ b^{4, 116}_0 c in DIMACS: 7898 7899 7900 -460 -7901 0 7898 7899 7900 -460 -7902 0 7898 7899 7900 -460 7903 0 c 1+1 --> 2 c (-b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ b^{4, 115}_0 ∧ p_460) -> (-b^{4, 116}_2 ∧ b^{4, 116}_1 ∧ -b^{4, 116}_0) c in CNF: c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ -p_460 ∨ -b^{4, 116}_2 c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ -p_460 ∨ b^{4, 116}_1 c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ -p_460 ∨ -b^{4, 116}_0 c in DIMACS: 7898 7899 -7900 -460 -7901 0 7898 7899 -7900 -460 7902 0 7898 7899 -7900 -460 -7903 0 c 2+1 --> break c (-b^{4, 115}_2 ∧ b^{4, 115}_1 ∧ -b^{4, 115}_0 ∧ p_460) -> break c in CNF: c b^{4, 115}_2 ∨ -b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ -p_460 ∨ break c in DIMACS: 7898 -7899 7900 -460 1162 0 c 2-1 --> 1 c (-b^{4, 115}_2 ∧ b^{4, 115}_1 ∧ -b^{4, 115}_0 ∧ -p_460) -> (-b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ b^{4, 116}_0) c in CNF: c b^{4, 115}_2 ∨ -b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ p_460 ∨ -b^{4, 116}_2 c b^{4, 115}_2 ∨ -b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ p_460 ∨ -b^{4, 116}_1 c b^{4, 115}_2 ∨ -b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ p_460 ∨ b^{4, 116}_0 c in DIMACS: 7898 -7899 7900 460 -7901 0 7898 -7899 7900 460 -7902 0 7898 -7899 7900 460 7903 0 c 1-1 --> 0 c (-b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ b^{4, 115}_0 ∧ -p_460) -> (-b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ -b^{4, 116}_0) c in CNF: c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ p_460 ∨ -b^{4, 116}_2 c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ p_460 ∨ -b^{4, 116}_1 c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ p_460 ∨ -b^{4, 116}_0 c in DIMACS: 7898 7899 -7900 460 -7901 0 7898 7899 -7900 460 -7902 0 7898 7899 -7900 460 -7903 0 c 0-1 --> -1 c (-b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ -b^{4, 115}_0 ∧ -p_460) -> ( b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ b^{4, 116}_0) c in CNF: c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ p_460 ∨ b^{4, 116}_2 c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ p_460 ∨ -b^{4, 116}_1 c b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ p_460 ∨ b^{4, 116}_0 c in DIMACS: 7898 7899 7900 460 7901 0 7898 7899 7900 460 -7902 0 7898 7899 7900 460 7903 0 c -1-1 --> -2 c ( b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ b^{4, 115}_0 ∧ -p_460) -> ( b^{4, 116}_2 ∧ b^{4, 116}_1 ∧ -b^{4, 116}_0) c in CNF: c -b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ p_460 ∨ b^{4, 116}_2 c -b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ p_460 ∨ b^{4, 116}_1 c -b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ p_460 ∨ -b^{4, 116}_0 c in DIMACS: -7898 7899 -7900 460 7901 0 -7898 7899 -7900 460 7902 0 -7898 7899 -7900 460 -7903 0 c -2-1 --> break c ( b^{4, 115}_2 ∧ b^{4, 115}_1 ∧ -b^{4, 115}_0 ∧ -p_460) -> break c in CNF: c -b^{4, 115}_2 ∨ -b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ p_460 ∨ break c in DIMACS: -7898 -7899 7900 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 115}_2 ∧ -b^{4, 115}_1 ∧ -b^{4, 115}_0 ∧ true) c in CNF: c -b^{4, 115}_2 ∨ b^{4, 115}_1 ∨ b^{4, 115}_0 ∨ false c in DIMACS: -7898 7899 7900 0 c 3 does not represent an automaton state. c -(-b^{4, 115}_2 ∧ b^{4, 115}_1 ∧ b^{4, 115}_0 ∧ true) c in CNF: c b^{4, 115}_2 ∨ -b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ false c in DIMACS: 7898 -7899 -7900 0 c -3 does not represent an automaton state. c -( b^{4, 115}_2 ∧ b^{4, 115}_1 ∧ b^{4, 115}_0 ∧ true) c in CNF: c -b^{4, 115}_2 ∨ -b^{4, 115}_1 ∨ -b^{4, 115}_0 ∨ false c in DIMACS: -7898 -7899 -7900 0 c i = 116 c -2+1 --> -1 c ( b^{4, 116}_2 ∧ b^{4, 116}_1 ∧ -b^{4, 116}_0 ∧ p_464) -> ( b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ b^{4, 117}_0) c in CNF: c -b^{4, 116}_2 ∨ -b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ -p_464 ∨ b^{4, 117}_2 c -b^{4, 116}_2 ∨ -b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ -p_464 ∨ -b^{4, 117}_1 c -b^{4, 116}_2 ∨ -b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ -p_464 ∨ b^{4, 117}_0 c in DIMACS: -7901 -7902 7903 -464 7904 0 -7901 -7902 7903 -464 -7905 0 -7901 -7902 7903 -464 7906 0 c -1+1 --> 0 c ( b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ b^{4, 116}_0 ∧ p_464) -> (-b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ -b^{4, 117}_0) c in CNF: c -b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ -p_464 ∨ -b^{4, 117}_2 c -b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ -p_464 ∨ -b^{4, 117}_1 c -b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ -p_464 ∨ -b^{4, 117}_0 c in DIMACS: -7901 7902 -7903 -464 -7904 0 -7901 7902 -7903 -464 -7905 0 -7901 7902 -7903 -464 -7906 0 c 0+1 --> 1 c (-b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ -b^{4, 116}_0 ∧ p_464) -> (-b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ b^{4, 117}_0) c in CNF: c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ -p_464 ∨ -b^{4, 117}_2 c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ -p_464 ∨ -b^{4, 117}_1 c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ -p_464 ∨ b^{4, 117}_0 c in DIMACS: 7901 7902 7903 -464 -7904 0 7901 7902 7903 -464 -7905 0 7901 7902 7903 -464 7906 0 c 1+1 --> 2 c (-b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ b^{4, 116}_0 ∧ p_464) -> (-b^{4, 117}_2 ∧ b^{4, 117}_1 ∧ -b^{4, 117}_0) c in CNF: c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ -p_464 ∨ -b^{4, 117}_2 c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ -p_464 ∨ b^{4, 117}_1 c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ -p_464 ∨ -b^{4, 117}_0 c in DIMACS: 7901 7902 -7903 -464 -7904 0 7901 7902 -7903 -464 7905 0 7901 7902 -7903 -464 -7906 0 c 2+1 --> break c (-b^{4, 116}_2 ∧ b^{4, 116}_1 ∧ -b^{4, 116}_0 ∧ p_464) -> break c in CNF: c b^{4, 116}_2 ∨ -b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ -p_464 ∨ break c in DIMACS: 7901 -7902 7903 -464 1162 0 c 2-1 --> 1 c (-b^{4, 116}_2 ∧ b^{4, 116}_1 ∧ -b^{4, 116}_0 ∧ -p_464) -> (-b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ b^{4, 117}_0) c in CNF: c b^{4, 116}_2 ∨ -b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ p_464 ∨ -b^{4, 117}_2 c b^{4, 116}_2 ∨ -b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ p_464 ∨ -b^{4, 117}_1 c b^{4, 116}_2 ∨ -b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ p_464 ∨ b^{4, 117}_0 c in DIMACS: 7901 -7902 7903 464 -7904 0 7901 -7902 7903 464 -7905 0 7901 -7902 7903 464 7906 0 c 1-1 --> 0 c (-b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ b^{4, 116}_0 ∧ -p_464) -> (-b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ -b^{4, 117}_0) c in CNF: c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ p_464 ∨ -b^{4, 117}_2 c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ p_464 ∨ -b^{4, 117}_1 c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ p_464 ∨ -b^{4, 117}_0 c in DIMACS: 7901 7902 -7903 464 -7904 0 7901 7902 -7903 464 -7905 0 7901 7902 -7903 464 -7906 0 c 0-1 --> -1 c (-b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ -b^{4, 116}_0 ∧ -p_464) -> ( b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ b^{4, 117}_0) c in CNF: c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ p_464 ∨ b^{4, 117}_2 c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ p_464 ∨ -b^{4, 117}_1 c b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ p_464 ∨ b^{4, 117}_0 c in DIMACS: 7901 7902 7903 464 7904 0 7901 7902 7903 464 -7905 0 7901 7902 7903 464 7906 0 c -1-1 --> -2 c ( b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ b^{4, 116}_0 ∧ -p_464) -> ( b^{4, 117}_2 ∧ b^{4, 117}_1 ∧ -b^{4, 117}_0) c in CNF: c -b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ p_464 ∨ b^{4, 117}_2 c -b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ p_464 ∨ b^{4, 117}_1 c -b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ p_464 ∨ -b^{4, 117}_0 c in DIMACS: -7901 7902 -7903 464 7904 0 -7901 7902 -7903 464 7905 0 -7901 7902 -7903 464 -7906 0 c -2-1 --> break c ( b^{4, 116}_2 ∧ b^{4, 116}_1 ∧ -b^{4, 116}_0 ∧ -p_464) -> break c in CNF: c -b^{4, 116}_2 ∨ -b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ p_464 ∨ break c in DIMACS: -7901 -7902 7903 464 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 116}_2 ∧ -b^{4, 116}_1 ∧ -b^{4, 116}_0 ∧ true) c in CNF: c -b^{4, 116}_2 ∨ b^{4, 116}_1 ∨ b^{4, 116}_0 ∨ false c in DIMACS: -7901 7902 7903 0 c 3 does not represent an automaton state. c -(-b^{4, 116}_2 ∧ b^{4, 116}_1 ∧ b^{4, 116}_0 ∧ true) c in CNF: c b^{4, 116}_2 ∨ -b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ false c in DIMACS: 7901 -7902 -7903 0 c -3 does not represent an automaton state. c -( b^{4, 116}_2 ∧ b^{4, 116}_1 ∧ b^{4, 116}_0 ∧ true) c in CNF: c -b^{4, 116}_2 ∨ -b^{4, 116}_1 ∨ -b^{4, 116}_0 ∨ false c in DIMACS: -7901 -7902 -7903 0 c i = 117 c -2+1 --> -1 c ( b^{4, 117}_2 ∧ b^{4, 117}_1 ∧ -b^{4, 117}_0 ∧ p_468) -> ( b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ b^{4, 118}_0) c in CNF: c -b^{4, 117}_2 ∨ -b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ -p_468 ∨ b^{4, 118}_2 c -b^{4, 117}_2 ∨ -b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ -p_468 ∨ -b^{4, 118}_1 c -b^{4, 117}_2 ∨ -b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ -p_468 ∨ b^{4, 118}_0 c in DIMACS: -7904 -7905 7906 -468 7907 0 -7904 -7905 7906 -468 -7908 0 -7904 -7905 7906 -468 7909 0 c -1+1 --> 0 c ( b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ b^{4, 117}_0 ∧ p_468) -> (-b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ -b^{4, 118}_0) c in CNF: c -b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ -p_468 ∨ -b^{4, 118}_2 c -b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ -p_468 ∨ -b^{4, 118}_1 c -b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ -p_468 ∨ -b^{4, 118}_0 c in DIMACS: -7904 7905 -7906 -468 -7907 0 -7904 7905 -7906 -468 -7908 0 -7904 7905 -7906 -468 -7909 0 c 0+1 --> 1 c (-b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ -b^{4, 117}_0 ∧ p_468) -> (-b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ b^{4, 118}_0) c in CNF: c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ -p_468 ∨ -b^{4, 118}_2 c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ -p_468 ∨ -b^{4, 118}_1 c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ -p_468 ∨ b^{4, 118}_0 c in DIMACS: 7904 7905 7906 -468 -7907 0 7904 7905 7906 -468 -7908 0 7904 7905 7906 -468 7909 0 c 1+1 --> 2 c (-b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ b^{4, 117}_0 ∧ p_468) -> (-b^{4, 118}_2 ∧ b^{4, 118}_1 ∧ -b^{4, 118}_0) c in CNF: c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ -p_468 ∨ -b^{4, 118}_2 c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ -p_468 ∨ b^{4, 118}_1 c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ -p_468 ∨ -b^{4, 118}_0 c in DIMACS: 7904 7905 -7906 -468 -7907 0 7904 7905 -7906 -468 7908 0 7904 7905 -7906 -468 -7909 0 c 2+1 --> break c (-b^{4, 117}_2 ∧ b^{4, 117}_1 ∧ -b^{4, 117}_0 ∧ p_468) -> break c in CNF: c b^{4, 117}_2 ∨ -b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ -p_468 ∨ break c in DIMACS: 7904 -7905 7906 -468 1162 0 c 2-1 --> 1 c (-b^{4, 117}_2 ∧ b^{4, 117}_1 ∧ -b^{4, 117}_0 ∧ -p_468) -> (-b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ b^{4, 118}_0) c in CNF: c b^{4, 117}_2 ∨ -b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ p_468 ∨ -b^{4, 118}_2 c b^{4, 117}_2 ∨ -b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ p_468 ∨ -b^{4, 118}_1 c b^{4, 117}_2 ∨ -b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ p_468 ∨ b^{4, 118}_0 c in DIMACS: 7904 -7905 7906 468 -7907 0 7904 -7905 7906 468 -7908 0 7904 -7905 7906 468 7909 0 c 1-1 --> 0 c (-b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ b^{4, 117}_0 ∧ -p_468) -> (-b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ -b^{4, 118}_0) c in CNF: c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ p_468 ∨ -b^{4, 118}_2 c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ p_468 ∨ -b^{4, 118}_1 c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ p_468 ∨ -b^{4, 118}_0 c in DIMACS: 7904 7905 -7906 468 -7907 0 7904 7905 -7906 468 -7908 0 7904 7905 -7906 468 -7909 0 c 0-1 --> -1 c (-b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ -b^{4, 117}_0 ∧ -p_468) -> ( b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ b^{4, 118}_0) c in CNF: c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ p_468 ∨ b^{4, 118}_2 c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ p_468 ∨ -b^{4, 118}_1 c b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ p_468 ∨ b^{4, 118}_0 c in DIMACS: 7904 7905 7906 468 7907 0 7904 7905 7906 468 -7908 0 7904 7905 7906 468 7909 0 c -1-1 --> -2 c ( b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ b^{4, 117}_0 ∧ -p_468) -> ( b^{4, 118}_2 ∧ b^{4, 118}_1 ∧ -b^{4, 118}_0) c in CNF: c -b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ p_468 ∨ b^{4, 118}_2 c -b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ p_468 ∨ b^{4, 118}_1 c -b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ p_468 ∨ -b^{4, 118}_0 c in DIMACS: -7904 7905 -7906 468 7907 0 -7904 7905 -7906 468 7908 0 -7904 7905 -7906 468 -7909 0 c -2-1 --> break c ( b^{4, 117}_2 ∧ b^{4, 117}_1 ∧ -b^{4, 117}_0 ∧ -p_468) -> break c in CNF: c -b^{4, 117}_2 ∨ -b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ p_468 ∨ break c in DIMACS: -7904 -7905 7906 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 117}_2 ∧ -b^{4, 117}_1 ∧ -b^{4, 117}_0 ∧ true) c in CNF: c -b^{4, 117}_2 ∨ b^{4, 117}_1 ∨ b^{4, 117}_0 ∨ false c in DIMACS: -7904 7905 7906 0 c 3 does not represent an automaton state. c -(-b^{4, 117}_2 ∧ b^{4, 117}_1 ∧ b^{4, 117}_0 ∧ true) c in CNF: c b^{4, 117}_2 ∨ -b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ false c in DIMACS: 7904 -7905 -7906 0 c -3 does not represent an automaton state. c -( b^{4, 117}_2 ∧ b^{4, 117}_1 ∧ b^{4, 117}_0 ∧ true) c in CNF: c -b^{4, 117}_2 ∨ -b^{4, 117}_1 ∨ -b^{4, 117}_0 ∨ false c in DIMACS: -7904 -7905 -7906 0 c i = 118 c -2+1 --> -1 c ( b^{4, 118}_2 ∧ b^{4, 118}_1 ∧ -b^{4, 118}_0 ∧ p_472) -> ( b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ b^{4, 119}_0) c in CNF: c -b^{4, 118}_2 ∨ -b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ -p_472 ∨ b^{4, 119}_2 c -b^{4, 118}_2 ∨ -b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ -p_472 ∨ -b^{4, 119}_1 c -b^{4, 118}_2 ∨ -b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ -p_472 ∨ b^{4, 119}_0 c in DIMACS: -7907 -7908 7909 -472 7910 0 -7907 -7908 7909 -472 -7911 0 -7907 -7908 7909 -472 7912 0 c -1+1 --> 0 c ( b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ b^{4, 118}_0 ∧ p_472) -> (-b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ -b^{4, 119}_0) c in CNF: c -b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ -p_472 ∨ -b^{4, 119}_2 c -b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ -p_472 ∨ -b^{4, 119}_1 c -b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ -p_472 ∨ -b^{4, 119}_0 c in DIMACS: -7907 7908 -7909 -472 -7910 0 -7907 7908 -7909 -472 -7911 0 -7907 7908 -7909 -472 -7912 0 c 0+1 --> 1 c (-b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ -b^{4, 118}_0 ∧ p_472) -> (-b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ b^{4, 119}_0) c in CNF: c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ -p_472 ∨ -b^{4, 119}_2 c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ -p_472 ∨ -b^{4, 119}_1 c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ -p_472 ∨ b^{4, 119}_0 c in DIMACS: 7907 7908 7909 -472 -7910 0 7907 7908 7909 -472 -7911 0 7907 7908 7909 -472 7912 0 c 1+1 --> 2 c (-b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ b^{4, 118}_0 ∧ p_472) -> (-b^{4, 119}_2 ∧ b^{4, 119}_1 ∧ -b^{4, 119}_0) c in CNF: c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ -p_472 ∨ -b^{4, 119}_2 c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ -p_472 ∨ b^{4, 119}_1 c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ -p_472 ∨ -b^{4, 119}_0 c in DIMACS: 7907 7908 -7909 -472 -7910 0 7907 7908 -7909 -472 7911 0 7907 7908 -7909 -472 -7912 0 c 2+1 --> break c (-b^{4, 118}_2 ∧ b^{4, 118}_1 ∧ -b^{4, 118}_0 ∧ p_472) -> break c in CNF: c b^{4, 118}_2 ∨ -b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ -p_472 ∨ break c in DIMACS: 7907 -7908 7909 -472 1162 0 c 2-1 --> 1 c (-b^{4, 118}_2 ∧ b^{4, 118}_1 ∧ -b^{4, 118}_0 ∧ -p_472) -> (-b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ b^{4, 119}_0) c in CNF: c b^{4, 118}_2 ∨ -b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ p_472 ∨ -b^{4, 119}_2 c b^{4, 118}_2 ∨ -b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ p_472 ∨ -b^{4, 119}_1 c b^{4, 118}_2 ∨ -b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ p_472 ∨ b^{4, 119}_0 c in DIMACS: 7907 -7908 7909 472 -7910 0 7907 -7908 7909 472 -7911 0 7907 -7908 7909 472 7912 0 c 1-1 --> 0 c (-b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ b^{4, 118}_0 ∧ -p_472) -> (-b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ -b^{4, 119}_0) c in CNF: c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ p_472 ∨ -b^{4, 119}_2 c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ p_472 ∨ -b^{4, 119}_1 c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ p_472 ∨ -b^{4, 119}_0 c in DIMACS: 7907 7908 -7909 472 -7910 0 7907 7908 -7909 472 -7911 0 7907 7908 -7909 472 -7912 0 c 0-1 --> -1 c (-b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ -b^{4, 118}_0 ∧ -p_472) -> ( b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ b^{4, 119}_0) c in CNF: c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ p_472 ∨ b^{4, 119}_2 c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ p_472 ∨ -b^{4, 119}_1 c b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ p_472 ∨ b^{4, 119}_0 c in DIMACS: 7907 7908 7909 472 7910 0 7907 7908 7909 472 -7911 0 7907 7908 7909 472 7912 0 c -1-1 --> -2 c ( b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ b^{4, 118}_0 ∧ -p_472) -> ( b^{4, 119}_2 ∧ b^{4, 119}_1 ∧ -b^{4, 119}_0) c in CNF: c -b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ p_472 ∨ b^{4, 119}_2 c -b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ p_472 ∨ b^{4, 119}_1 c -b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ p_472 ∨ -b^{4, 119}_0 c in DIMACS: -7907 7908 -7909 472 7910 0 -7907 7908 -7909 472 7911 0 -7907 7908 -7909 472 -7912 0 c -2-1 --> break c ( b^{4, 118}_2 ∧ b^{4, 118}_1 ∧ -b^{4, 118}_0 ∧ -p_472) -> break c in CNF: c -b^{4, 118}_2 ∨ -b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ p_472 ∨ break c in DIMACS: -7907 -7908 7909 472 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 118}_2 ∧ -b^{4, 118}_1 ∧ -b^{4, 118}_0 ∧ true) c in CNF: c -b^{4, 118}_2 ∨ b^{4, 118}_1 ∨ b^{4, 118}_0 ∨ false c in DIMACS: -7907 7908 7909 0 c 3 does not represent an automaton state. c -(-b^{4, 118}_2 ∧ b^{4, 118}_1 ∧ b^{4, 118}_0 ∧ true) c in CNF: c b^{4, 118}_2 ∨ -b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ false c in DIMACS: 7907 -7908 -7909 0 c -3 does not represent an automaton state. c -( b^{4, 118}_2 ∧ b^{4, 118}_1 ∧ b^{4, 118}_0 ∧ true) c in CNF: c -b^{4, 118}_2 ∨ -b^{4, 118}_1 ∨ -b^{4, 118}_0 ∨ false c in DIMACS: -7907 -7908 -7909 0 c i = 119 c -2+1 --> -1 c ( b^{4, 119}_2 ∧ b^{4, 119}_1 ∧ -b^{4, 119}_0 ∧ p_476) -> ( b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ b^{4, 120}_0) c in CNF: c -b^{4, 119}_2 ∨ -b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ -p_476 ∨ b^{4, 120}_2 c -b^{4, 119}_2 ∨ -b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ -p_476 ∨ -b^{4, 120}_1 c -b^{4, 119}_2 ∨ -b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ -p_476 ∨ b^{4, 120}_0 c in DIMACS: -7910 -7911 7912 -476 7913 0 -7910 -7911 7912 -476 -7914 0 -7910 -7911 7912 -476 7915 0 c -1+1 --> 0 c ( b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ b^{4, 119}_0 ∧ p_476) -> (-b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ -b^{4, 120}_0) c in CNF: c -b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ -p_476 ∨ -b^{4, 120}_2 c -b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ -p_476 ∨ -b^{4, 120}_1 c -b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ -p_476 ∨ -b^{4, 120}_0 c in DIMACS: -7910 7911 -7912 -476 -7913 0 -7910 7911 -7912 -476 -7914 0 -7910 7911 -7912 -476 -7915 0 c 0+1 --> 1 c (-b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ -b^{4, 119}_0 ∧ p_476) -> (-b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ b^{4, 120}_0) c in CNF: c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ -p_476 ∨ -b^{4, 120}_2 c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ -p_476 ∨ -b^{4, 120}_1 c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ -p_476 ∨ b^{4, 120}_0 c in DIMACS: 7910 7911 7912 -476 -7913 0 7910 7911 7912 -476 -7914 0 7910 7911 7912 -476 7915 0 c 1+1 --> 2 c (-b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ b^{4, 119}_0 ∧ p_476) -> (-b^{4, 120}_2 ∧ b^{4, 120}_1 ∧ -b^{4, 120}_0) c in CNF: c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ -p_476 ∨ -b^{4, 120}_2 c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ -p_476 ∨ b^{4, 120}_1 c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ -p_476 ∨ -b^{4, 120}_0 c in DIMACS: 7910 7911 -7912 -476 -7913 0 7910 7911 -7912 -476 7914 0 7910 7911 -7912 -476 -7915 0 c 2+1 --> break c (-b^{4, 119}_2 ∧ b^{4, 119}_1 ∧ -b^{4, 119}_0 ∧ p_476) -> break c in CNF: c b^{4, 119}_2 ∨ -b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ -p_476 ∨ break c in DIMACS: 7910 -7911 7912 -476 1162 0 c 2-1 --> 1 c (-b^{4, 119}_2 ∧ b^{4, 119}_1 ∧ -b^{4, 119}_0 ∧ -p_476) -> (-b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ b^{4, 120}_0) c in CNF: c b^{4, 119}_2 ∨ -b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ p_476 ∨ -b^{4, 120}_2 c b^{4, 119}_2 ∨ -b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ p_476 ∨ -b^{4, 120}_1 c b^{4, 119}_2 ∨ -b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ p_476 ∨ b^{4, 120}_0 c in DIMACS: 7910 -7911 7912 476 -7913 0 7910 -7911 7912 476 -7914 0 7910 -7911 7912 476 7915 0 c 1-1 --> 0 c (-b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ b^{4, 119}_0 ∧ -p_476) -> (-b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ -b^{4, 120}_0) c in CNF: c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ p_476 ∨ -b^{4, 120}_2 c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ p_476 ∨ -b^{4, 120}_1 c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ p_476 ∨ -b^{4, 120}_0 c in DIMACS: 7910 7911 -7912 476 -7913 0 7910 7911 -7912 476 -7914 0 7910 7911 -7912 476 -7915 0 c 0-1 --> -1 c (-b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ -b^{4, 119}_0 ∧ -p_476) -> ( b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ b^{4, 120}_0) c in CNF: c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ p_476 ∨ b^{4, 120}_2 c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ p_476 ∨ -b^{4, 120}_1 c b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ p_476 ∨ b^{4, 120}_0 c in DIMACS: 7910 7911 7912 476 7913 0 7910 7911 7912 476 -7914 0 7910 7911 7912 476 7915 0 c -1-1 --> -2 c ( b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ b^{4, 119}_0 ∧ -p_476) -> ( b^{4, 120}_2 ∧ b^{4, 120}_1 ∧ -b^{4, 120}_0) c in CNF: c -b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ p_476 ∨ b^{4, 120}_2 c -b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ p_476 ∨ b^{4, 120}_1 c -b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ p_476 ∨ -b^{4, 120}_0 c in DIMACS: -7910 7911 -7912 476 7913 0 -7910 7911 -7912 476 7914 0 -7910 7911 -7912 476 -7915 0 c -2-1 --> break c ( b^{4, 119}_2 ∧ b^{4, 119}_1 ∧ -b^{4, 119}_0 ∧ -p_476) -> break c in CNF: c -b^{4, 119}_2 ∨ -b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ p_476 ∨ break c in DIMACS: -7910 -7911 7912 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 119}_2 ∧ -b^{4, 119}_1 ∧ -b^{4, 119}_0 ∧ true) c in CNF: c -b^{4, 119}_2 ∨ b^{4, 119}_1 ∨ b^{4, 119}_0 ∨ false c in DIMACS: -7910 7911 7912 0 c 3 does not represent an automaton state. c -(-b^{4, 119}_2 ∧ b^{4, 119}_1 ∧ b^{4, 119}_0 ∧ true) c in CNF: c b^{4, 119}_2 ∨ -b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ false c in DIMACS: 7910 -7911 -7912 0 c -3 does not represent an automaton state. c -( b^{4, 119}_2 ∧ b^{4, 119}_1 ∧ b^{4, 119}_0 ∧ true) c in CNF: c -b^{4, 119}_2 ∨ -b^{4, 119}_1 ∨ -b^{4, 119}_0 ∨ false c in DIMACS: -7910 -7911 -7912 0 c i = 120 c -2+1 --> -1 c ( b^{4, 120}_2 ∧ b^{4, 120}_1 ∧ -b^{4, 120}_0 ∧ p_480) -> ( b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ b^{4, 121}_0) c in CNF: c -b^{4, 120}_2 ∨ -b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ -p_480 ∨ b^{4, 121}_2 c -b^{4, 120}_2 ∨ -b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ -p_480 ∨ -b^{4, 121}_1 c -b^{4, 120}_2 ∨ -b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ -p_480 ∨ b^{4, 121}_0 c in DIMACS: -7913 -7914 7915 -480 7916 0 -7913 -7914 7915 -480 -7917 0 -7913 -7914 7915 -480 7918 0 c -1+1 --> 0 c ( b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ b^{4, 120}_0 ∧ p_480) -> (-b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ -b^{4, 121}_0) c in CNF: c -b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ -p_480 ∨ -b^{4, 121}_2 c -b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ -p_480 ∨ -b^{4, 121}_1 c -b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ -p_480 ∨ -b^{4, 121}_0 c in DIMACS: -7913 7914 -7915 -480 -7916 0 -7913 7914 -7915 -480 -7917 0 -7913 7914 -7915 -480 -7918 0 c 0+1 --> 1 c (-b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ -b^{4, 120}_0 ∧ p_480) -> (-b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ b^{4, 121}_0) c in CNF: c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ -p_480 ∨ -b^{4, 121}_2 c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ -p_480 ∨ -b^{4, 121}_1 c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ -p_480 ∨ b^{4, 121}_0 c in DIMACS: 7913 7914 7915 -480 -7916 0 7913 7914 7915 -480 -7917 0 7913 7914 7915 -480 7918 0 c 1+1 --> 2 c (-b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ b^{4, 120}_0 ∧ p_480) -> (-b^{4, 121}_2 ∧ b^{4, 121}_1 ∧ -b^{4, 121}_0) c in CNF: c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ -p_480 ∨ -b^{4, 121}_2 c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ -p_480 ∨ b^{4, 121}_1 c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ -p_480 ∨ -b^{4, 121}_0 c in DIMACS: 7913 7914 -7915 -480 -7916 0 7913 7914 -7915 -480 7917 0 7913 7914 -7915 -480 -7918 0 c 2+1 --> break c (-b^{4, 120}_2 ∧ b^{4, 120}_1 ∧ -b^{4, 120}_0 ∧ p_480) -> break c in CNF: c b^{4, 120}_2 ∨ -b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ -p_480 ∨ break c in DIMACS: 7913 -7914 7915 -480 1162 0 c 2-1 --> 1 c (-b^{4, 120}_2 ∧ b^{4, 120}_1 ∧ -b^{4, 120}_0 ∧ -p_480) -> (-b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ b^{4, 121}_0) c in CNF: c b^{4, 120}_2 ∨ -b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ p_480 ∨ -b^{4, 121}_2 c b^{4, 120}_2 ∨ -b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ p_480 ∨ -b^{4, 121}_1 c b^{4, 120}_2 ∨ -b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ p_480 ∨ b^{4, 121}_0 c in DIMACS: 7913 -7914 7915 480 -7916 0 7913 -7914 7915 480 -7917 0 7913 -7914 7915 480 7918 0 c 1-1 --> 0 c (-b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ b^{4, 120}_0 ∧ -p_480) -> (-b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ -b^{4, 121}_0) c in CNF: c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ p_480 ∨ -b^{4, 121}_2 c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ p_480 ∨ -b^{4, 121}_1 c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ p_480 ∨ -b^{4, 121}_0 c in DIMACS: 7913 7914 -7915 480 -7916 0 7913 7914 -7915 480 -7917 0 7913 7914 -7915 480 -7918 0 c 0-1 --> -1 c (-b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ -b^{4, 120}_0 ∧ -p_480) -> ( b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ b^{4, 121}_0) c in CNF: c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ p_480 ∨ b^{4, 121}_2 c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ p_480 ∨ -b^{4, 121}_1 c b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ p_480 ∨ b^{4, 121}_0 c in DIMACS: 7913 7914 7915 480 7916 0 7913 7914 7915 480 -7917 0 7913 7914 7915 480 7918 0 c -1-1 --> -2 c ( b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ b^{4, 120}_0 ∧ -p_480) -> ( b^{4, 121}_2 ∧ b^{4, 121}_1 ∧ -b^{4, 121}_0) c in CNF: c -b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ p_480 ∨ b^{4, 121}_2 c -b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ p_480 ∨ b^{4, 121}_1 c -b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ p_480 ∨ -b^{4, 121}_0 c in DIMACS: -7913 7914 -7915 480 7916 0 -7913 7914 -7915 480 7917 0 -7913 7914 -7915 480 -7918 0 c -2-1 --> break c ( b^{4, 120}_2 ∧ b^{4, 120}_1 ∧ -b^{4, 120}_0 ∧ -p_480) -> break c in CNF: c -b^{4, 120}_2 ∨ -b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ p_480 ∨ break c in DIMACS: -7913 -7914 7915 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 120}_2 ∧ -b^{4, 120}_1 ∧ -b^{4, 120}_0 ∧ true) c in CNF: c -b^{4, 120}_2 ∨ b^{4, 120}_1 ∨ b^{4, 120}_0 ∨ false c in DIMACS: -7913 7914 7915 0 c 3 does not represent an automaton state. c -(-b^{4, 120}_2 ∧ b^{4, 120}_1 ∧ b^{4, 120}_0 ∧ true) c in CNF: c b^{4, 120}_2 ∨ -b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ false c in DIMACS: 7913 -7914 -7915 0 c -3 does not represent an automaton state. c -( b^{4, 120}_2 ∧ b^{4, 120}_1 ∧ b^{4, 120}_0 ∧ true) c in CNF: c -b^{4, 120}_2 ∨ -b^{4, 120}_1 ∨ -b^{4, 120}_0 ∨ false c in DIMACS: -7913 -7914 -7915 0 c i = 121 c -2+1 --> -1 c ( b^{4, 121}_2 ∧ b^{4, 121}_1 ∧ -b^{4, 121}_0 ∧ p_484) -> ( b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ b^{4, 122}_0) c in CNF: c -b^{4, 121}_2 ∨ -b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ -p_484 ∨ b^{4, 122}_2 c -b^{4, 121}_2 ∨ -b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ -p_484 ∨ -b^{4, 122}_1 c -b^{4, 121}_2 ∨ -b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ -p_484 ∨ b^{4, 122}_0 c in DIMACS: -7916 -7917 7918 -484 7919 0 -7916 -7917 7918 -484 -7920 0 -7916 -7917 7918 -484 7921 0 c -1+1 --> 0 c ( b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ b^{4, 121}_0 ∧ p_484) -> (-b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ -b^{4, 122}_0) c in CNF: c -b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ -p_484 ∨ -b^{4, 122}_2 c -b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ -p_484 ∨ -b^{4, 122}_1 c -b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ -p_484 ∨ -b^{4, 122}_0 c in DIMACS: -7916 7917 -7918 -484 -7919 0 -7916 7917 -7918 -484 -7920 0 -7916 7917 -7918 -484 -7921 0 c 0+1 --> 1 c (-b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ -b^{4, 121}_0 ∧ p_484) -> (-b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ b^{4, 122}_0) c in CNF: c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ -p_484 ∨ -b^{4, 122}_2 c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ -p_484 ∨ -b^{4, 122}_1 c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ -p_484 ∨ b^{4, 122}_0 c in DIMACS: 7916 7917 7918 -484 -7919 0 7916 7917 7918 -484 -7920 0 7916 7917 7918 -484 7921 0 c 1+1 --> 2 c (-b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ b^{4, 121}_0 ∧ p_484) -> (-b^{4, 122}_2 ∧ b^{4, 122}_1 ∧ -b^{4, 122}_0) c in CNF: c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ -p_484 ∨ -b^{4, 122}_2 c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ -p_484 ∨ b^{4, 122}_1 c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ -p_484 ∨ -b^{4, 122}_0 c in DIMACS: 7916 7917 -7918 -484 -7919 0 7916 7917 -7918 -484 7920 0 7916 7917 -7918 -484 -7921 0 c 2+1 --> break c (-b^{4, 121}_2 ∧ b^{4, 121}_1 ∧ -b^{4, 121}_0 ∧ p_484) -> break c in CNF: c b^{4, 121}_2 ∨ -b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ -p_484 ∨ break c in DIMACS: 7916 -7917 7918 -484 1162 0 c 2-1 --> 1 c (-b^{4, 121}_2 ∧ b^{4, 121}_1 ∧ -b^{4, 121}_0 ∧ -p_484) -> (-b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ b^{4, 122}_0) c in CNF: c b^{4, 121}_2 ∨ -b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ p_484 ∨ -b^{4, 122}_2 c b^{4, 121}_2 ∨ -b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ p_484 ∨ -b^{4, 122}_1 c b^{4, 121}_2 ∨ -b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ p_484 ∨ b^{4, 122}_0 c in DIMACS: 7916 -7917 7918 484 -7919 0 7916 -7917 7918 484 -7920 0 7916 -7917 7918 484 7921 0 c 1-1 --> 0 c (-b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ b^{4, 121}_0 ∧ -p_484) -> (-b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ -b^{4, 122}_0) c in CNF: c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ p_484 ∨ -b^{4, 122}_2 c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ p_484 ∨ -b^{4, 122}_1 c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ p_484 ∨ -b^{4, 122}_0 c in DIMACS: 7916 7917 -7918 484 -7919 0 7916 7917 -7918 484 -7920 0 7916 7917 -7918 484 -7921 0 c 0-1 --> -1 c (-b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ -b^{4, 121}_0 ∧ -p_484) -> ( b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ b^{4, 122}_0) c in CNF: c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ p_484 ∨ b^{4, 122}_2 c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ p_484 ∨ -b^{4, 122}_1 c b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ p_484 ∨ b^{4, 122}_0 c in DIMACS: 7916 7917 7918 484 7919 0 7916 7917 7918 484 -7920 0 7916 7917 7918 484 7921 0 c -1-1 --> -2 c ( b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ b^{4, 121}_0 ∧ -p_484) -> ( b^{4, 122}_2 ∧ b^{4, 122}_1 ∧ -b^{4, 122}_0) c in CNF: c -b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ p_484 ∨ b^{4, 122}_2 c -b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ p_484 ∨ b^{4, 122}_1 c -b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ p_484 ∨ -b^{4, 122}_0 c in DIMACS: -7916 7917 -7918 484 7919 0 -7916 7917 -7918 484 7920 0 -7916 7917 -7918 484 -7921 0 c -2-1 --> break c ( b^{4, 121}_2 ∧ b^{4, 121}_1 ∧ -b^{4, 121}_0 ∧ -p_484) -> break c in CNF: c -b^{4, 121}_2 ∨ -b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ p_484 ∨ break c in DIMACS: -7916 -7917 7918 484 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 121}_2 ∧ -b^{4, 121}_1 ∧ -b^{4, 121}_0 ∧ true) c in CNF: c -b^{4, 121}_2 ∨ b^{4, 121}_1 ∨ b^{4, 121}_0 ∨ false c in DIMACS: -7916 7917 7918 0 c 3 does not represent an automaton state. c -(-b^{4, 121}_2 ∧ b^{4, 121}_1 ∧ b^{4, 121}_0 ∧ true) c in CNF: c b^{4, 121}_2 ∨ -b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ false c in DIMACS: 7916 -7917 -7918 0 c -3 does not represent an automaton state. c -( b^{4, 121}_2 ∧ b^{4, 121}_1 ∧ b^{4, 121}_0 ∧ true) c in CNF: c -b^{4, 121}_2 ∨ -b^{4, 121}_1 ∨ -b^{4, 121}_0 ∨ false c in DIMACS: -7916 -7917 -7918 0 c i = 122 c -2+1 --> -1 c ( b^{4, 122}_2 ∧ b^{4, 122}_1 ∧ -b^{4, 122}_0 ∧ p_488) -> ( b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ b^{4, 123}_0) c in CNF: c -b^{4, 122}_2 ∨ -b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ -p_488 ∨ b^{4, 123}_2 c -b^{4, 122}_2 ∨ -b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ -p_488 ∨ -b^{4, 123}_1 c -b^{4, 122}_2 ∨ -b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ -p_488 ∨ b^{4, 123}_0 c in DIMACS: -7919 -7920 7921 -488 7922 0 -7919 -7920 7921 -488 -7923 0 -7919 -7920 7921 -488 7924 0 c -1+1 --> 0 c ( b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ b^{4, 122}_0 ∧ p_488) -> (-b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ -b^{4, 123}_0) c in CNF: c -b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ -p_488 ∨ -b^{4, 123}_2 c -b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ -p_488 ∨ -b^{4, 123}_1 c -b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ -p_488 ∨ -b^{4, 123}_0 c in DIMACS: -7919 7920 -7921 -488 -7922 0 -7919 7920 -7921 -488 -7923 0 -7919 7920 -7921 -488 -7924 0 c 0+1 --> 1 c (-b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ -b^{4, 122}_0 ∧ p_488) -> (-b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ b^{4, 123}_0) c in CNF: c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ -p_488 ∨ -b^{4, 123}_2 c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ -p_488 ∨ -b^{4, 123}_1 c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ -p_488 ∨ b^{4, 123}_0 c in DIMACS: 7919 7920 7921 -488 -7922 0 7919 7920 7921 -488 -7923 0 7919 7920 7921 -488 7924 0 c 1+1 --> 2 c (-b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ b^{4, 122}_0 ∧ p_488) -> (-b^{4, 123}_2 ∧ b^{4, 123}_1 ∧ -b^{4, 123}_0) c in CNF: c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ -p_488 ∨ -b^{4, 123}_2 c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ -p_488 ∨ b^{4, 123}_1 c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ -p_488 ∨ -b^{4, 123}_0 c in DIMACS: 7919 7920 -7921 -488 -7922 0 7919 7920 -7921 -488 7923 0 7919 7920 -7921 -488 -7924 0 c 2+1 --> break c (-b^{4, 122}_2 ∧ b^{4, 122}_1 ∧ -b^{4, 122}_0 ∧ p_488) -> break c in CNF: c b^{4, 122}_2 ∨ -b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ -p_488 ∨ break c in DIMACS: 7919 -7920 7921 -488 1162 0 c 2-1 --> 1 c (-b^{4, 122}_2 ∧ b^{4, 122}_1 ∧ -b^{4, 122}_0 ∧ -p_488) -> (-b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ b^{4, 123}_0) c in CNF: c b^{4, 122}_2 ∨ -b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ p_488 ∨ -b^{4, 123}_2 c b^{4, 122}_2 ∨ -b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ p_488 ∨ -b^{4, 123}_1 c b^{4, 122}_2 ∨ -b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ p_488 ∨ b^{4, 123}_0 c in DIMACS: 7919 -7920 7921 488 -7922 0 7919 -7920 7921 488 -7923 0 7919 -7920 7921 488 7924 0 c 1-1 --> 0 c (-b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ b^{4, 122}_0 ∧ -p_488) -> (-b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ -b^{4, 123}_0) c in CNF: c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ p_488 ∨ -b^{4, 123}_2 c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ p_488 ∨ -b^{4, 123}_1 c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ p_488 ∨ -b^{4, 123}_0 c in DIMACS: 7919 7920 -7921 488 -7922 0 7919 7920 -7921 488 -7923 0 7919 7920 -7921 488 -7924 0 c 0-1 --> -1 c (-b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ -b^{4, 122}_0 ∧ -p_488) -> ( b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ b^{4, 123}_0) c in CNF: c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ p_488 ∨ b^{4, 123}_2 c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ p_488 ∨ -b^{4, 123}_1 c b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ p_488 ∨ b^{4, 123}_0 c in DIMACS: 7919 7920 7921 488 7922 0 7919 7920 7921 488 -7923 0 7919 7920 7921 488 7924 0 c -1-1 --> -2 c ( b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ b^{4, 122}_0 ∧ -p_488) -> ( b^{4, 123}_2 ∧ b^{4, 123}_1 ∧ -b^{4, 123}_0) c in CNF: c -b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ p_488 ∨ b^{4, 123}_2 c -b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ p_488 ∨ b^{4, 123}_1 c -b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ p_488 ∨ -b^{4, 123}_0 c in DIMACS: -7919 7920 -7921 488 7922 0 -7919 7920 -7921 488 7923 0 -7919 7920 -7921 488 -7924 0 c -2-1 --> break c ( b^{4, 122}_2 ∧ b^{4, 122}_1 ∧ -b^{4, 122}_0 ∧ -p_488) -> break c in CNF: c -b^{4, 122}_2 ∨ -b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ p_488 ∨ break c in DIMACS: -7919 -7920 7921 488 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 122}_2 ∧ -b^{4, 122}_1 ∧ -b^{4, 122}_0 ∧ true) c in CNF: c -b^{4, 122}_2 ∨ b^{4, 122}_1 ∨ b^{4, 122}_0 ∨ false c in DIMACS: -7919 7920 7921 0 c 3 does not represent an automaton state. c -(-b^{4, 122}_2 ∧ b^{4, 122}_1 ∧ b^{4, 122}_0 ∧ true) c in CNF: c b^{4, 122}_2 ∨ -b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ false c in DIMACS: 7919 -7920 -7921 0 c -3 does not represent an automaton state. c -( b^{4, 122}_2 ∧ b^{4, 122}_1 ∧ b^{4, 122}_0 ∧ true) c in CNF: c -b^{4, 122}_2 ∨ -b^{4, 122}_1 ∨ -b^{4, 122}_0 ∨ false c in DIMACS: -7919 -7920 -7921 0 c i = 123 c -2+1 --> -1 c ( b^{4, 123}_2 ∧ b^{4, 123}_1 ∧ -b^{4, 123}_0 ∧ p_492) -> ( b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ b^{4, 124}_0) c in CNF: c -b^{4, 123}_2 ∨ -b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ -p_492 ∨ b^{4, 124}_2 c -b^{4, 123}_2 ∨ -b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ -p_492 ∨ -b^{4, 124}_1 c -b^{4, 123}_2 ∨ -b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ -p_492 ∨ b^{4, 124}_0 c in DIMACS: -7922 -7923 7924 -492 7925 0 -7922 -7923 7924 -492 -7926 0 -7922 -7923 7924 -492 7927 0 c -1+1 --> 0 c ( b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ b^{4, 123}_0 ∧ p_492) -> (-b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ -b^{4, 124}_0) c in CNF: c -b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ -p_492 ∨ -b^{4, 124}_2 c -b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ -p_492 ∨ -b^{4, 124}_1 c -b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ -p_492 ∨ -b^{4, 124}_0 c in DIMACS: -7922 7923 -7924 -492 -7925 0 -7922 7923 -7924 -492 -7926 0 -7922 7923 -7924 -492 -7927 0 c 0+1 --> 1 c (-b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ -b^{4, 123}_0 ∧ p_492) -> (-b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ b^{4, 124}_0) c in CNF: c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ -p_492 ∨ -b^{4, 124}_2 c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ -p_492 ∨ -b^{4, 124}_1 c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ -p_492 ∨ b^{4, 124}_0 c in DIMACS: 7922 7923 7924 -492 -7925 0 7922 7923 7924 -492 -7926 0 7922 7923 7924 -492 7927 0 c 1+1 --> 2 c (-b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ b^{4, 123}_0 ∧ p_492) -> (-b^{4, 124}_2 ∧ b^{4, 124}_1 ∧ -b^{4, 124}_0) c in CNF: c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ -p_492 ∨ -b^{4, 124}_2 c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ -p_492 ∨ b^{4, 124}_1 c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ -p_492 ∨ -b^{4, 124}_0 c in DIMACS: 7922 7923 -7924 -492 -7925 0 7922 7923 -7924 -492 7926 0 7922 7923 -7924 -492 -7927 0 c 2+1 --> break c (-b^{4, 123}_2 ∧ b^{4, 123}_1 ∧ -b^{4, 123}_0 ∧ p_492) -> break c in CNF: c b^{4, 123}_2 ∨ -b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ -p_492 ∨ break c in DIMACS: 7922 -7923 7924 -492 1162 0 c 2-1 --> 1 c (-b^{4, 123}_2 ∧ b^{4, 123}_1 ∧ -b^{4, 123}_0 ∧ -p_492) -> (-b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ b^{4, 124}_0) c in CNF: c b^{4, 123}_2 ∨ -b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ p_492 ∨ -b^{4, 124}_2 c b^{4, 123}_2 ∨ -b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ p_492 ∨ -b^{4, 124}_1 c b^{4, 123}_2 ∨ -b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ p_492 ∨ b^{4, 124}_0 c in DIMACS: 7922 -7923 7924 492 -7925 0 7922 -7923 7924 492 -7926 0 7922 -7923 7924 492 7927 0 c 1-1 --> 0 c (-b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ b^{4, 123}_0 ∧ -p_492) -> (-b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ -b^{4, 124}_0) c in CNF: c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ p_492 ∨ -b^{4, 124}_2 c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ p_492 ∨ -b^{4, 124}_1 c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ p_492 ∨ -b^{4, 124}_0 c in DIMACS: 7922 7923 -7924 492 -7925 0 7922 7923 -7924 492 -7926 0 7922 7923 -7924 492 -7927 0 c 0-1 --> -1 c (-b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ -b^{4, 123}_0 ∧ -p_492) -> ( b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ b^{4, 124}_0) c in CNF: c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ p_492 ∨ b^{4, 124}_2 c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ p_492 ∨ -b^{4, 124}_1 c b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ p_492 ∨ b^{4, 124}_0 c in DIMACS: 7922 7923 7924 492 7925 0 7922 7923 7924 492 -7926 0 7922 7923 7924 492 7927 0 c -1-1 --> -2 c ( b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ b^{4, 123}_0 ∧ -p_492) -> ( b^{4, 124}_2 ∧ b^{4, 124}_1 ∧ -b^{4, 124}_0) c in CNF: c -b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ p_492 ∨ b^{4, 124}_2 c -b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ p_492 ∨ b^{4, 124}_1 c -b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ p_492 ∨ -b^{4, 124}_0 c in DIMACS: -7922 7923 -7924 492 7925 0 -7922 7923 -7924 492 7926 0 -7922 7923 -7924 492 -7927 0 c -2-1 --> break c ( b^{4, 123}_2 ∧ b^{4, 123}_1 ∧ -b^{4, 123}_0 ∧ -p_492) -> break c in CNF: c -b^{4, 123}_2 ∨ -b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ p_492 ∨ break c in DIMACS: -7922 -7923 7924 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 123}_2 ∧ -b^{4, 123}_1 ∧ -b^{4, 123}_0 ∧ true) c in CNF: c -b^{4, 123}_2 ∨ b^{4, 123}_1 ∨ b^{4, 123}_0 ∨ false c in DIMACS: -7922 7923 7924 0 c 3 does not represent an automaton state. c -(-b^{4, 123}_2 ∧ b^{4, 123}_1 ∧ b^{4, 123}_0 ∧ true) c in CNF: c b^{4, 123}_2 ∨ -b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ false c in DIMACS: 7922 -7923 -7924 0 c -3 does not represent an automaton state. c -( b^{4, 123}_2 ∧ b^{4, 123}_1 ∧ b^{4, 123}_0 ∧ true) c in CNF: c -b^{4, 123}_2 ∨ -b^{4, 123}_1 ∨ -b^{4, 123}_0 ∨ false c in DIMACS: -7922 -7923 -7924 0 c i = 124 c -2+1 --> -1 c ( b^{4, 124}_2 ∧ b^{4, 124}_1 ∧ -b^{4, 124}_0 ∧ p_496) -> ( b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ b^{4, 125}_0) c in CNF: c -b^{4, 124}_2 ∨ -b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ -p_496 ∨ b^{4, 125}_2 c -b^{4, 124}_2 ∨ -b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ -p_496 ∨ -b^{4, 125}_1 c -b^{4, 124}_2 ∨ -b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ -p_496 ∨ b^{4, 125}_0 c in DIMACS: -7925 -7926 7927 -496 7928 0 -7925 -7926 7927 -496 -7929 0 -7925 -7926 7927 -496 7930 0 c -1+1 --> 0 c ( b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ b^{4, 124}_0 ∧ p_496) -> (-b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ -b^{4, 125}_0) c in CNF: c -b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ -p_496 ∨ -b^{4, 125}_2 c -b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ -p_496 ∨ -b^{4, 125}_1 c -b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ -p_496 ∨ -b^{4, 125}_0 c in DIMACS: -7925 7926 -7927 -496 -7928 0 -7925 7926 -7927 -496 -7929 0 -7925 7926 -7927 -496 -7930 0 c 0+1 --> 1 c (-b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ -b^{4, 124}_0 ∧ p_496) -> (-b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ b^{4, 125}_0) c in CNF: c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ -p_496 ∨ -b^{4, 125}_2 c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ -p_496 ∨ -b^{4, 125}_1 c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ -p_496 ∨ b^{4, 125}_0 c in DIMACS: 7925 7926 7927 -496 -7928 0 7925 7926 7927 -496 -7929 0 7925 7926 7927 -496 7930 0 c 1+1 --> 2 c (-b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ b^{4, 124}_0 ∧ p_496) -> (-b^{4, 125}_2 ∧ b^{4, 125}_1 ∧ -b^{4, 125}_0) c in CNF: c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ -p_496 ∨ -b^{4, 125}_2 c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ -p_496 ∨ b^{4, 125}_1 c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ -p_496 ∨ -b^{4, 125}_0 c in DIMACS: 7925 7926 -7927 -496 -7928 0 7925 7926 -7927 -496 7929 0 7925 7926 -7927 -496 -7930 0 c 2+1 --> break c (-b^{4, 124}_2 ∧ b^{4, 124}_1 ∧ -b^{4, 124}_0 ∧ p_496) -> break c in CNF: c b^{4, 124}_2 ∨ -b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ -p_496 ∨ break c in DIMACS: 7925 -7926 7927 -496 1162 0 c 2-1 --> 1 c (-b^{4, 124}_2 ∧ b^{4, 124}_1 ∧ -b^{4, 124}_0 ∧ -p_496) -> (-b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ b^{4, 125}_0) c in CNF: c b^{4, 124}_2 ∨ -b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ p_496 ∨ -b^{4, 125}_2 c b^{4, 124}_2 ∨ -b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ p_496 ∨ -b^{4, 125}_1 c b^{4, 124}_2 ∨ -b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ p_496 ∨ b^{4, 125}_0 c in DIMACS: 7925 -7926 7927 496 -7928 0 7925 -7926 7927 496 -7929 0 7925 -7926 7927 496 7930 0 c 1-1 --> 0 c (-b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ b^{4, 124}_0 ∧ -p_496) -> (-b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ -b^{4, 125}_0) c in CNF: c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ p_496 ∨ -b^{4, 125}_2 c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ p_496 ∨ -b^{4, 125}_1 c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ p_496 ∨ -b^{4, 125}_0 c in DIMACS: 7925 7926 -7927 496 -7928 0 7925 7926 -7927 496 -7929 0 7925 7926 -7927 496 -7930 0 c 0-1 --> -1 c (-b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ -b^{4, 124}_0 ∧ -p_496) -> ( b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ b^{4, 125}_0) c in CNF: c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ p_496 ∨ b^{4, 125}_2 c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ p_496 ∨ -b^{4, 125}_1 c b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ p_496 ∨ b^{4, 125}_0 c in DIMACS: 7925 7926 7927 496 7928 0 7925 7926 7927 496 -7929 0 7925 7926 7927 496 7930 0 c -1-1 --> -2 c ( b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ b^{4, 124}_0 ∧ -p_496) -> ( b^{4, 125}_2 ∧ b^{4, 125}_1 ∧ -b^{4, 125}_0) c in CNF: c -b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ p_496 ∨ b^{4, 125}_2 c -b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ p_496 ∨ b^{4, 125}_1 c -b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ p_496 ∨ -b^{4, 125}_0 c in DIMACS: -7925 7926 -7927 496 7928 0 -7925 7926 -7927 496 7929 0 -7925 7926 -7927 496 -7930 0 c -2-1 --> break c ( b^{4, 124}_2 ∧ b^{4, 124}_1 ∧ -b^{4, 124}_0 ∧ -p_496) -> break c in CNF: c -b^{4, 124}_2 ∨ -b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ p_496 ∨ break c in DIMACS: -7925 -7926 7927 496 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 124}_2 ∧ -b^{4, 124}_1 ∧ -b^{4, 124}_0 ∧ true) c in CNF: c -b^{4, 124}_2 ∨ b^{4, 124}_1 ∨ b^{4, 124}_0 ∨ false c in DIMACS: -7925 7926 7927 0 c 3 does not represent an automaton state. c -(-b^{4, 124}_2 ∧ b^{4, 124}_1 ∧ b^{4, 124}_0 ∧ true) c in CNF: c b^{4, 124}_2 ∨ -b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ false c in DIMACS: 7925 -7926 -7927 0 c -3 does not represent an automaton state. c -( b^{4, 124}_2 ∧ b^{4, 124}_1 ∧ b^{4, 124}_0 ∧ true) c in CNF: c -b^{4, 124}_2 ∨ -b^{4, 124}_1 ∨ -b^{4, 124}_0 ∨ false c in DIMACS: -7925 -7926 -7927 0 c i = 125 c -2+1 --> -1 c ( b^{4, 125}_2 ∧ b^{4, 125}_1 ∧ -b^{4, 125}_0 ∧ p_500) -> ( b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ b^{4, 126}_0) c in CNF: c -b^{4, 125}_2 ∨ -b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ -p_500 ∨ b^{4, 126}_2 c -b^{4, 125}_2 ∨ -b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ -p_500 ∨ -b^{4, 126}_1 c -b^{4, 125}_2 ∨ -b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ -p_500 ∨ b^{4, 126}_0 c in DIMACS: -7928 -7929 7930 -500 7931 0 -7928 -7929 7930 -500 -7932 0 -7928 -7929 7930 -500 7933 0 c -1+1 --> 0 c ( b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ b^{4, 125}_0 ∧ p_500) -> (-b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ -b^{4, 126}_0) c in CNF: c -b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ -p_500 ∨ -b^{4, 126}_2 c -b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ -p_500 ∨ -b^{4, 126}_1 c -b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ -p_500 ∨ -b^{4, 126}_0 c in DIMACS: -7928 7929 -7930 -500 -7931 0 -7928 7929 -7930 -500 -7932 0 -7928 7929 -7930 -500 -7933 0 c 0+1 --> 1 c (-b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ -b^{4, 125}_0 ∧ p_500) -> (-b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ b^{4, 126}_0) c in CNF: c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ -p_500 ∨ -b^{4, 126}_2 c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ -p_500 ∨ -b^{4, 126}_1 c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ -p_500 ∨ b^{4, 126}_0 c in DIMACS: 7928 7929 7930 -500 -7931 0 7928 7929 7930 -500 -7932 0 7928 7929 7930 -500 7933 0 c 1+1 --> 2 c (-b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ b^{4, 125}_0 ∧ p_500) -> (-b^{4, 126}_2 ∧ b^{4, 126}_1 ∧ -b^{4, 126}_0) c in CNF: c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ -p_500 ∨ -b^{4, 126}_2 c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ -p_500 ∨ b^{4, 126}_1 c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ -p_500 ∨ -b^{4, 126}_0 c in DIMACS: 7928 7929 -7930 -500 -7931 0 7928 7929 -7930 -500 7932 0 7928 7929 -7930 -500 -7933 0 c 2+1 --> break c (-b^{4, 125}_2 ∧ b^{4, 125}_1 ∧ -b^{4, 125}_0 ∧ p_500) -> break c in CNF: c b^{4, 125}_2 ∨ -b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ -p_500 ∨ break c in DIMACS: 7928 -7929 7930 -500 1162 0 c 2-1 --> 1 c (-b^{4, 125}_2 ∧ b^{4, 125}_1 ∧ -b^{4, 125}_0 ∧ -p_500) -> (-b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ b^{4, 126}_0) c in CNF: c b^{4, 125}_2 ∨ -b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ p_500 ∨ -b^{4, 126}_2 c b^{4, 125}_2 ∨ -b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ p_500 ∨ -b^{4, 126}_1 c b^{4, 125}_2 ∨ -b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ p_500 ∨ b^{4, 126}_0 c in DIMACS: 7928 -7929 7930 500 -7931 0 7928 -7929 7930 500 -7932 0 7928 -7929 7930 500 7933 0 c 1-1 --> 0 c (-b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ b^{4, 125}_0 ∧ -p_500) -> (-b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ -b^{4, 126}_0) c in CNF: c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ p_500 ∨ -b^{4, 126}_2 c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ p_500 ∨ -b^{4, 126}_1 c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ p_500 ∨ -b^{4, 126}_0 c in DIMACS: 7928 7929 -7930 500 -7931 0 7928 7929 -7930 500 -7932 0 7928 7929 -7930 500 -7933 0 c 0-1 --> -1 c (-b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ -b^{4, 125}_0 ∧ -p_500) -> ( b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ b^{4, 126}_0) c in CNF: c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ p_500 ∨ b^{4, 126}_2 c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ p_500 ∨ -b^{4, 126}_1 c b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ p_500 ∨ b^{4, 126}_0 c in DIMACS: 7928 7929 7930 500 7931 0 7928 7929 7930 500 -7932 0 7928 7929 7930 500 7933 0 c -1-1 --> -2 c ( b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ b^{4, 125}_0 ∧ -p_500) -> ( b^{4, 126}_2 ∧ b^{4, 126}_1 ∧ -b^{4, 126}_0) c in CNF: c -b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ p_500 ∨ b^{4, 126}_2 c -b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ p_500 ∨ b^{4, 126}_1 c -b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ p_500 ∨ -b^{4, 126}_0 c in DIMACS: -7928 7929 -7930 500 7931 0 -7928 7929 -7930 500 7932 0 -7928 7929 -7930 500 -7933 0 c -2-1 --> break c ( b^{4, 125}_2 ∧ b^{4, 125}_1 ∧ -b^{4, 125}_0 ∧ -p_500) -> break c in CNF: c -b^{4, 125}_2 ∨ -b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ p_500 ∨ break c in DIMACS: -7928 -7929 7930 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 125}_2 ∧ -b^{4, 125}_1 ∧ -b^{4, 125}_0 ∧ true) c in CNF: c -b^{4, 125}_2 ∨ b^{4, 125}_1 ∨ b^{4, 125}_0 ∨ false c in DIMACS: -7928 7929 7930 0 c 3 does not represent an automaton state. c -(-b^{4, 125}_2 ∧ b^{4, 125}_1 ∧ b^{4, 125}_0 ∧ true) c in CNF: c b^{4, 125}_2 ∨ -b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ false c in DIMACS: 7928 -7929 -7930 0 c -3 does not represent an automaton state. c -( b^{4, 125}_2 ∧ b^{4, 125}_1 ∧ b^{4, 125}_0 ∧ true) c in CNF: c -b^{4, 125}_2 ∨ -b^{4, 125}_1 ∨ -b^{4, 125}_0 ∨ false c in DIMACS: -7928 -7929 -7930 0 c i = 126 c -2+1 --> -1 c ( b^{4, 126}_2 ∧ b^{4, 126}_1 ∧ -b^{4, 126}_0 ∧ p_504) -> ( b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ b^{4, 127}_0) c in CNF: c -b^{4, 126}_2 ∨ -b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ -p_504 ∨ b^{4, 127}_2 c -b^{4, 126}_2 ∨ -b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ -p_504 ∨ -b^{4, 127}_1 c -b^{4, 126}_2 ∨ -b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ -p_504 ∨ b^{4, 127}_0 c in DIMACS: -7931 -7932 7933 -504 7934 0 -7931 -7932 7933 -504 -7935 0 -7931 -7932 7933 -504 7936 0 c -1+1 --> 0 c ( b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ b^{4, 126}_0 ∧ p_504) -> (-b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ -b^{4, 127}_0) c in CNF: c -b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ -p_504 ∨ -b^{4, 127}_2 c -b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ -p_504 ∨ -b^{4, 127}_1 c -b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ -p_504 ∨ -b^{4, 127}_0 c in DIMACS: -7931 7932 -7933 -504 -7934 0 -7931 7932 -7933 -504 -7935 0 -7931 7932 -7933 -504 -7936 0 c 0+1 --> 1 c (-b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ -b^{4, 126}_0 ∧ p_504) -> (-b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ b^{4, 127}_0) c in CNF: c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ -p_504 ∨ -b^{4, 127}_2 c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ -p_504 ∨ -b^{4, 127}_1 c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ -p_504 ∨ b^{4, 127}_0 c in DIMACS: 7931 7932 7933 -504 -7934 0 7931 7932 7933 -504 -7935 0 7931 7932 7933 -504 7936 0 c 1+1 --> 2 c (-b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ b^{4, 126}_0 ∧ p_504) -> (-b^{4, 127}_2 ∧ b^{4, 127}_1 ∧ -b^{4, 127}_0) c in CNF: c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ -p_504 ∨ -b^{4, 127}_2 c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ -p_504 ∨ b^{4, 127}_1 c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ -p_504 ∨ -b^{4, 127}_0 c in DIMACS: 7931 7932 -7933 -504 -7934 0 7931 7932 -7933 -504 7935 0 7931 7932 -7933 -504 -7936 0 c 2+1 --> break c (-b^{4, 126}_2 ∧ b^{4, 126}_1 ∧ -b^{4, 126}_0 ∧ p_504) -> break c in CNF: c b^{4, 126}_2 ∨ -b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ -p_504 ∨ break c in DIMACS: 7931 -7932 7933 -504 1162 0 c 2-1 --> 1 c (-b^{4, 126}_2 ∧ b^{4, 126}_1 ∧ -b^{4, 126}_0 ∧ -p_504) -> (-b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ b^{4, 127}_0) c in CNF: c b^{4, 126}_2 ∨ -b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ p_504 ∨ -b^{4, 127}_2 c b^{4, 126}_2 ∨ -b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ p_504 ∨ -b^{4, 127}_1 c b^{4, 126}_2 ∨ -b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ p_504 ∨ b^{4, 127}_0 c in DIMACS: 7931 -7932 7933 504 -7934 0 7931 -7932 7933 504 -7935 0 7931 -7932 7933 504 7936 0 c 1-1 --> 0 c (-b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ b^{4, 126}_0 ∧ -p_504) -> (-b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ -b^{4, 127}_0) c in CNF: c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ p_504 ∨ -b^{4, 127}_2 c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ p_504 ∨ -b^{4, 127}_1 c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ p_504 ∨ -b^{4, 127}_0 c in DIMACS: 7931 7932 -7933 504 -7934 0 7931 7932 -7933 504 -7935 0 7931 7932 -7933 504 -7936 0 c 0-1 --> -1 c (-b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ -b^{4, 126}_0 ∧ -p_504) -> ( b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ b^{4, 127}_0) c in CNF: c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ p_504 ∨ b^{4, 127}_2 c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ p_504 ∨ -b^{4, 127}_1 c b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ p_504 ∨ b^{4, 127}_0 c in DIMACS: 7931 7932 7933 504 7934 0 7931 7932 7933 504 -7935 0 7931 7932 7933 504 7936 0 c -1-1 --> -2 c ( b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ b^{4, 126}_0 ∧ -p_504) -> ( b^{4, 127}_2 ∧ b^{4, 127}_1 ∧ -b^{4, 127}_0) c in CNF: c -b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ p_504 ∨ b^{4, 127}_2 c -b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ p_504 ∨ b^{4, 127}_1 c -b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ p_504 ∨ -b^{4, 127}_0 c in DIMACS: -7931 7932 -7933 504 7934 0 -7931 7932 -7933 504 7935 0 -7931 7932 -7933 504 -7936 0 c -2-1 --> break c ( b^{4, 126}_2 ∧ b^{4, 126}_1 ∧ -b^{4, 126}_0 ∧ -p_504) -> break c in CNF: c -b^{4, 126}_2 ∨ -b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ p_504 ∨ break c in DIMACS: -7931 -7932 7933 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 126}_2 ∧ -b^{4, 126}_1 ∧ -b^{4, 126}_0 ∧ true) c in CNF: c -b^{4, 126}_2 ∨ b^{4, 126}_1 ∨ b^{4, 126}_0 ∨ false c in DIMACS: -7931 7932 7933 0 c 3 does not represent an automaton state. c -(-b^{4, 126}_2 ∧ b^{4, 126}_1 ∧ b^{4, 126}_0 ∧ true) c in CNF: c b^{4, 126}_2 ∨ -b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ false c in DIMACS: 7931 -7932 -7933 0 c -3 does not represent an automaton state. c -( b^{4, 126}_2 ∧ b^{4, 126}_1 ∧ b^{4, 126}_0 ∧ true) c in CNF: c -b^{4, 126}_2 ∨ -b^{4, 126}_1 ∨ -b^{4, 126}_0 ∨ false c in DIMACS: -7931 -7932 -7933 0 c i = 127 c -2+1 --> -1 c ( b^{4, 127}_2 ∧ b^{4, 127}_1 ∧ -b^{4, 127}_0 ∧ p_508) -> ( b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ b^{4, 128}_0) c in CNF: c -b^{4, 127}_2 ∨ -b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ -p_508 ∨ b^{4, 128}_2 c -b^{4, 127}_2 ∨ -b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ -p_508 ∨ -b^{4, 128}_1 c -b^{4, 127}_2 ∨ -b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ -p_508 ∨ b^{4, 128}_0 c in DIMACS: -7934 -7935 7936 -508 7937 0 -7934 -7935 7936 -508 -7938 0 -7934 -7935 7936 -508 7939 0 c -1+1 --> 0 c ( b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ b^{4, 127}_0 ∧ p_508) -> (-b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ -b^{4, 128}_0) c in CNF: c -b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ -p_508 ∨ -b^{4, 128}_2 c -b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ -p_508 ∨ -b^{4, 128}_1 c -b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ -p_508 ∨ -b^{4, 128}_0 c in DIMACS: -7934 7935 -7936 -508 -7937 0 -7934 7935 -7936 -508 -7938 0 -7934 7935 -7936 -508 -7939 0 c 0+1 --> 1 c (-b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ -b^{4, 127}_0 ∧ p_508) -> (-b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ b^{4, 128}_0) c in CNF: c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ -p_508 ∨ -b^{4, 128}_2 c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ -p_508 ∨ -b^{4, 128}_1 c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ -p_508 ∨ b^{4, 128}_0 c in DIMACS: 7934 7935 7936 -508 -7937 0 7934 7935 7936 -508 -7938 0 7934 7935 7936 -508 7939 0 c 1+1 --> 2 c (-b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ b^{4, 127}_0 ∧ p_508) -> (-b^{4, 128}_2 ∧ b^{4, 128}_1 ∧ -b^{4, 128}_0) c in CNF: c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ -p_508 ∨ -b^{4, 128}_2 c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ -p_508 ∨ b^{4, 128}_1 c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ -p_508 ∨ -b^{4, 128}_0 c in DIMACS: 7934 7935 -7936 -508 -7937 0 7934 7935 -7936 -508 7938 0 7934 7935 -7936 -508 -7939 0 c 2+1 --> break c (-b^{4, 127}_2 ∧ b^{4, 127}_1 ∧ -b^{4, 127}_0 ∧ p_508) -> break c in CNF: c b^{4, 127}_2 ∨ -b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ -p_508 ∨ break c in DIMACS: 7934 -7935 7936 -508 1162 0 c 2-1 --> 1 c (-b^{4, 127}_2 ∧ b^{4, 127}_1 ∧ -b^{4, 127}_0 ∧ -p_508) -> (-b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ b^{4, 128}_0) c in CNF: c b^{4, 127}_2 ∨ -b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ p_508 ∨ -b^{4, 128}_2 c b^{4, 127}_2 ∨ -b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ p_508 ∨ -b^{4, 128}_1 c b^{4, 127}_2 ∨ -b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ p_508 ∨ b^{4, 128}_0 c in DIMACS: 7934 -7935 7936 508 -7937 0 7934 -7935 7936 508 -7938 0 7934 -7935 7936 508 7939 0 c 1-1 --> 0 c (-b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ b^{4, 127}_0 ∧ -p_508) -> (-b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ -b^{4, 128}_0) c in CNF: c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ p_508 ∨ -b^{4, 128}_2 c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ p_508 ∨ -b^{4, 128}_1 c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ p_508 ∨ -b^{4, 128}_0 c in DIMACS: 7934 7935 -7936 508 -7937 0 7934 7935 -7936 508 -7938 0 7934 7935 -7936 508 -7939 0 c 0-1 --> -1 c (-b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ -b^{4, 127}_0 ∧ -p_508) -> ( b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ b^{4, 128}_0) c in CNF: c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ p_508 ∨ b^{4, 128}_2 c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ p_508 ∨ -b^{4, 128}_1 c b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ p_508 ∨ b^{4, 128}_0 c in DIMACS: 7934 7935 7936 508 7937 0 7934 7935 7936 508 -7938 0 7934 7935 7936 508 7939 0 c -1-1 --> -2 c ( b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ b^{4, 127}_0 ∧ -p_508) -> ( b^{4, 128}_2 ∧ b^{4, 128}_1 ∧ -b^{4, 128}_0) c in CNF: c -b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ p_508 ∨ b^{4, 128}_2 c -b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ p_508 ∨ b^{4, 128}_1 c -b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ p_508 ∨ -b^{4, 128}_0 c in DIMACS: -7934 7935 -7936 508 7937 0 -7934 7935 -7936 508 7938 0 -7934 7935 -7936 508 -7939 0 c -2-1 --> break c ( b^{4, 127}_2 ∧ b^{4, 127}_1 ∧ -b^{4, 127}_0 ∧ -p_508) -> break c in CNF: c -b^{4, 127}_2 ∨ -b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ p_508 ∨ break c in DIMACS: -7934 -7935 7936 508 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 127}_2 ∧ -b^{4, 127}_1 ∧ -b^{4, 127}_0 ∧ true) c in CNF: c -b^{4, 127}_2 ∨ b^{4, 127}_1 ∨ b^{4, 127}_0 ∨ false c in DIMACS: -7934 7935 7936 0 c 3 does not represent an automaton state. c -(-b^{4, 127}_2 ∧ b^{4, 127}_1 ∧ b^{4, 127}_0 ∧ true) c in CNF: c b^{4, 127}_2 ∨ -b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ false c in DIMACS: 7934 -7935 -7936 0 c -3 does not represent an automaton state. c -( b^{4, 127}_2 ∧ b^{4, 127}_1 ∧ b^{4, 127}_0 ∧ true) c in CNF: c -b^{4, 127}_2 ∨ -b^{4, 127}_1 ∨ -b^{4, 127}_0 ∨ false c in DIMACS: -7934 -7935 -7936 0 c i = 128 c -2+1 --> -1 c ( b^{4, 128}_2 ∧ b^{4, 128}_1 ∧ -b^{4, 128}_0 ∧ p_512) -> ( b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ b^{4, 129}_0) c in CNF: c -b^{4, 128}_2 ∨ -b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ -p_512 ∨ b^{4, 129}_2 c -b^{4, 128}_2 ∨ -b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ -p_512 ∨ -b^{4, 129}_1 c -b^{4, 128}_2 ∨ -b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ -p_512 ∨ b^{4, 129}_0 c in DIMACS: -7937 -7938 7939 -512 7940 0 -7937 -7938 7939 -512 -7941 0 -7937 -7938 7939 -512 7942 0 c -1+1 --> 0 c ( b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ b^{4, 128}_0 ∧ p_512) -> (-b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ -b^{4, 129}_0) c in CNF: c -b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ -p_512 ∨ -b^{4, 129}_2 c -b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ -p_512 ∨ -b^{4, 129}_1 c -b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ -p_512 ∨ -b^{4, 129}_0 c in DIMACS: -7937 7938 -7939 -512 -7940 0 -7937 7938 -7939 -512 -7941 0 -7937 7938 -7939 -512 -7942 0 c 0+1 --> 1 c (-b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ -b^{4, 128}_0 ∧ p_512) -> (-b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ b^{4, 129}_0) c in CNF: c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ -p_512 ∨ -b^{4, 129}_2 c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ -p_512 ∨ -b^{4, 129}_1 c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ -p_512 ∨ b^{4, 129}_0 c in DIMACS: 7937 7938 7939 -512 -7940 0 7937 7938 7939 -512 -7941 0 7937 7938 7939 -512 7942 0 c 1+1 --> 2 c (-b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ b^{4, 128}_0 ∧ p_512) -> (-b^{4, 129}_2 ∧ b^{4, 129}_1 ∧ -b^{4, 129}_0) c in CNF: c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ -p_512 ∨ -b^{4, 129}_2 c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ -p_512 ∨ b^{4, 129}_1 c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ -p_512 ∨ -b^{4, 129}_0 c in DIMACS: 7937 7938 -7939 -512 -7940 0 7937 7938 -7939 -512 7941 0 7937 7938 -7939 -512 -7942 0 c 2+1 --> break c (-b^{4, 128}_2 ∧ b^{4, 128}_1 ∧ -b^{4, 128}_0 ∧ p_512) -> break c in CNF: c b^{4, 128}_2 ∨ -b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ -p_512 ∨ break c in DIMACS: 7937 -7938 7939 -512 1162 0 c 2-1 --> 1 c (-b^{4, 128}_2 ∧ b^{4, 128}_1 ∧ -b^{4, 128}_0 ∧ -p_512) -> (-b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ b^{4, 129}_0) c in CNF: c b^{4, 128}_2 ∨ -b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ p_512 ∨ -b^{4, 129}_2 c b^{4, 128}_2 ∨ -b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ p_512 ∨ -b^{4, 129}_1 c b^{4, 128}_2 ∨ -b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ p_512 ∨ b^{4, 129}_0 c in DIMACS: 7937 -7938 7939 512 -7940 0 7937 -7938 7939 512 -7941 0 7937 -7938 7939 512 7942 0 c 1-1 --> 0 c (-b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ b^{4, 128}_0 ∧ -p_512) -> (-b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ -b^{4, 129}_0) c in CNF: c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ p_512 ∨ -b^{4, 129}_2 c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ p_512 ∨ -b^{4, 129}_1 c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ p_512 ∨ -b^{4, 129}_0 c in DIMACS: 7937 7938 -7939 512 -7940 0 7937 7938 -7939 512 -7941 0 7937 7938 -7939 512 -7942 0 c 0-1 --> -1 c (-b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ -b^{4, 128}_0 ∧ -p_512) -> ( b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ b^{4, 129}_0) c in CNF: c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ p_512 ∨ b^{4, 129}_2 c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ p_512 ∨ -b^{4, 129}_1 c b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ p_512 ∨ b^{4, 129}_0 c in DIMACS: 7937 7938 7939 512 7940 0 7937 7938 7939 512 -7941 0 7937 7938 7939 512 7942 0 c -1-1 --> -2 c ( b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ b^{4, 128}_0 ∧ -p_512) -> ( b^{4, 129}_2 ∧ b^{4, 129}_1 ∧ -b^{4, 129}_0) c in CNF: c -b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ p_512 ∨ b^{4, 129}_2 c -b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ p_512 ∨ b^{4, 129}_1 c -b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ p_512 ∨ -b^{4, 129}_0 c in DIMACS: -7937 7938 -7939 512 7940 0 -7937 7938 -7939 512 7941 0 -7937 7938 -7939 512 -7942 0 c -2-1 --> break c ( b^{4, 128}_2 ∧ b^{4, 128}_1 ∧ -b^{4, 128}_0 ∧ -p_512) -> break c in CNF: c -b^{4, 128}_2 ∨ -b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ p_512 ∨ break c in DIMACS: -7937 -7938 7939 512 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 128}_2 ∧ -b^{4, 128}_1 ∧ -b^{4, 128}_0 ∧ true) c in CNF: c -b^{4, 128}_2 ∨ b^{4, 128}_1 ∨ b^{4, 128}_0 ∨ false c in DIMACS: -7937 7938 7939 0 c 3 does not represent an automaton state. c -(-b^{4, 128}_2 ∧ b^{4, 128}_1 ∧ b^{4, 128}_0 ∧ true) c in CNF: c b^{4, 128}_2 ∨ -b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ false c in DIMACS: 7937 -7938 -7939 0 c -3 does not represent an automaton state. c -( b^{4, 128}_2 ∧ b^{4, 128}_1 ∧ b^{4, 128}_0 ∧ true) c in CNF: c -b^{4, 128}_2 ∨ -b^{4, 128}_1 ∨ -b^{4, 128}_0 ∨ false c in DIMACS: -7937 -7938 -7939 0 c i = 129 c -2+1 --> -1 c ( b^{4, 129}_2 ∧ b^{4, 129}_1 ∧ -b^{4, 129}_0 ∧ p_516) -> ( b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ b^{4, 130}_0) c in CNF: c -b^{4, 129}_2 ∨ -b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ -p_516 ∨ b^{4, 130}_2 c -b^{4, 129}_2 ∨ -b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ -p_516 ∨ -b^{4, 130}_1 c -b^{4, 129}_2 ∨ -b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ -p_516 ∨ b^{4, 130}_0 c in DIMACS: -7940 -7941 7942 -516 7943 0 -7940 -7941 7942 -516 -7944 0 -7940 -7941 7942 -516 7945 0 c -1+1 --> 0 c ( b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ b^{4, 129}_0 ∧ p_516) -> (-b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ -b^{4, 130}_0) c in CNF: c -b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ -p_516 ∨ -b^{4, 130}_2 c -b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ -p_516 ∨ -b^{4, 130}_1 c -b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ -p_516 ∨ -b^{4, 130}_0 c in DIMACS: -7940 7941 -7942 -516 -7943 0 -7940 7941 -7942 -516 -7944 0 -7940 7941 -7942 -516 -7945 0 c 0+1 --> 1 c (-b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ -b^{4, 129}_0 ∧ p_516) -> (-b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ b^{4, 130}_0) c in CNF: c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ -p_516 ∨ -b^{4, 130}_2 c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ -p_516 ∨ -b^{4, 130}_1 c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ -p_516 ∨ b^{4, 130}_0 c in DIMACS: 7940 7941 7942 -516 -7943 0 7940 7941 7942 -516 -7944 0 7940 7941 7942 -516 7945 0 c 1+1 --> 2 c (-b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ b^{4, 129}_0 ∧ p_516) -> (-b^{4, 130}_2 ∧ b^{4, 130}_1 ∧ -b^{4, 130}_0) c in CNF: c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ -p_516 ∨ -b^{4, 130}_2 c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ -p_516 ∨ b^{4, 130}_1 c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ -p_516 ∨ -b^{4, 130}_0 c in DIMACS: 7940 7941 -7942 -516 -7943 0 7940 7941 -7942 -516 7944 0 7940 7941 -7942 -516 -7945 0 c 2+1 --> break c (-b^{4, 129}_2 ∧ b^{4, 129}_1 ∧ -b^{4, 129}_0 ∧ p_516) -> break c in CNF: c b^{4, 129}_2 ∨ -b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ -p_516 ∨ break c in DIMACS: 7940 -7941 7942 -516 1162 0 c 2-1 --> 1 c (-b^{4, 129}_2 ∧ b^{4, 129}_1 ∧ -b^{4, 129}_0 ∧ -p_516) -> (-b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ b^{4, 130}_0) c in CNF: c b^{4, 129}_2 ∨ -b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ p_516 ∨ -b^{4, 130}_2 c b^{4, 129}_2 ∨ -b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ p_516 ∨ -b^{4, 130}_1 c b^{4, 129}_2 ∨ -b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ p_516 ∨ b^{4, 130}_0 c in DIMACS: 7940 -7941 7942 516 -7943 0 7940 -7941 7942 516 -7944 0 7940 -7941 7942 516 7945 0 c 1-1 --> 0 c (-b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ b^{4, 129}_0 ∧ -p_516) -> (-b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ -b^{4, 130}_0) c in CNF: c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ p_516 ∨ -b^{4, 130}_2 c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ p_516 ∨ -b^{4, 130}_1 c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ p_516 ∨ -b^{4, 130}_0 c in DIMACS: 7940 7941 -7942 516 -7943 0 7940 7941 -7942 516 -7944 0 7940 7941 -7942 516 -7945 0 c 0-1 --> -1 c (-b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ -b^{4, 129}_0 ∧ -p_516) -> ( b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ b^{4, 130}_0) c in CNF: c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ p_516 ∨ b^{4, 130}_2 c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ p_516 ∨ -b^{4, 130}_1 c b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ p_516 ∨ b^{4, 130}_0 c in DIMACS: 7940 7941 7942 516 7943 0 7940 7941 7942 516 -7944 0 7940 7941 7942 516 7945 0 c -1-1 --> -2 c ( b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ b^{4, 129}_0 ∧ -p_516) -> ( b^{4, 130}_2 ∧ b^{4, 130}_1 ∧ -b^{4, 130}_0) c in CNF: c -b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ p_516 ∨ b^{4, 130}_2 c -b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ p_516 ∨ b^{4, 130}_1 c -b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ p_516 ∨ -b^{4, 130}_0 c in DIMACS: -7940 7941 -7942 516 7943 0 -7940 7941 -7942 516 7944 0 -7940 7941 -7942 516 -7945 0 c -2-1 --> break c ( b^{4, 129}_2 ∧ b^{4, 129}_1 ∧ -b^{4, 129}_0 ∧ -p_516) -> break c in CNF: c -b^{4, 129}_2 ∨ -b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ p_516 ∨ break c in DIMACS: -7940 -7941 7942 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 129}_2 ∧ -b^{4, 129}_1 ∧ -b^{4, 129}_0 ∧ true) c in CNF: c -b^{4, 129}_2 ∨ b^{4, 129}_1 ∨ b^{4, 129}_0 ∨ false c in DIMACS: -7940 7941 7942 0 c 3 does not represent an automaton state. c -(-b^{4, 129}_2 ∧ b^{4, 129}_1 ∧ b^{4, 129}_0 ∧ true) c in CNF: c b^{4, 129}_2 ∨ -b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ false c in DIMACS: 7940 -7941 -7942 0 c -3 does not represent an automaton state. c -( b^{4, 129}_2 ∧ b^{4, 129}_1 ∧ b^{4, 129}_0 ∧ true) c in CNF: c -b^{4, 129}_2 ∨ -b^{4, 129}_1 ∨ -b^{4, 129}_0 ∨ false c in DIMACS: -7940 -7941 -7942 0 c i = 130 c -2+1 --> -1 c ( b^{4, 130}_2 ∧ b^{4, 130}_1 ∧ -b^{4, 130}_0 ∧ p_520) -> ( b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ b^{4, 131}_0) c in CNF: c -b^{4, 130}_2 ∨ -b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ -p_520 ∨ b^{4, 131}_2 c -b^{4, 130}_2 ∨ -b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ -p_520 ∨ -b^{4, 131}_1 c -b^{4, 130}_2 ∨ -b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ -p_520 ∨ b^{4, 131}_0 c in DIMACS: -7943 -7944 7945 -520 7946 0 -7943 -7944 7945 -520 -7947 0 -7943 -7944 7945 -520 7948 0 c -1+1 --> 0 c ( b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ b^{4, 130}_0 ∧ p_520) -> (-b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ -b^{4, 131}_0) c in CNF: c -b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ -p_520 ∨ -b^{4, 131}_2 c -b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ -p_520 ∨ -b^{4, 131}_1 c -b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ -p_520 ∨ -b^{4, 131}_0 c in DIMACS: -7943 7944 -7945 -520 -7946 0 -7943 7944 -7945 -520 -7947 0 -7943 7944 -7945 -520 -7948 0 c 0+1 --> 1 c (-b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ -b^{4, 130}_0 ∧ p_520) -> (-b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ b^{4, 131}_0) c in CNF: c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ -p_520 ∨ -b^{4, 131}_2 c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ -p_520 ∨ -b^{4, 131}_1 c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ -p_520 ∨ b^{4, 131}_0 c in DIMACS: 7943 7944 7945 -520 -7946 0 7943 7944 7945 -520 -7947 0 7943 7944 7945 -520 7948 0 c 1+1 --> 2 c (-b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ b^{4, 130}_0 ∧ p_520) -> (-b^{4, 131}_2 ∧ b^{4, 131}_1 ∧ -b^{4, 131}_0) c in CNF: c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ -p_520 ∨ -b^{4, 131}_2 c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ -p_520 ∨ b^{4, 131}_1 c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ -p_520 ∨ -b^{4, 131}_0 c in DIMACS: 7943 7944 -7945 -520 -7946 0 7943 7944 -7945 -520 7947 0 7943 7944 -7945 -520 -7948 0 c 2+1 --> break c (-b^{4, 130}_2 ∧ b^{4, 130}_1 ∧ -b^{4, 130}_0 ∧ p_520) -> break c in CNF: c b^{4, 130}_2 ∨ -b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ -p_520 ∨ break c in DIMACS: 7943 -7944 7945 -520 1162 0 c 2-1 --> 1 c (-b^{4, 130}_2 ∧ b^{4, 130}_1 ∧ -b^{4, 130}_0 ∧ -p_520) -> (-b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ b^{4, 131}_0) c in CNF: c b^{4, 130}_2 ∨ -b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ p_520 ∨ -b^{4, 131}_2 c b^{4, 130}_2 ∨ -b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ p_520 ∨ -b^{4, 131}_1 c b^{4, 130}_2 ∨ -b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ p_520 ∨ b^{4, 131}_0 c in DIMACS: 7943 -7944 7945 520 -7946 0 7943 -7944 7945 520 -7947 0 7943 -7944 7945 520 7948 0 c 1-1 --> 0 c (-b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ b^{4, 130}_0 ∧ -p_520) -> (-b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ -b^{4, 131}_0) c in CNF: c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ p_520 ∨ -b^{4, 131}_2 c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ p_520 ∨ -b^{4, 131}_1 c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ p_520 ∨ -b^{4, 131}_0 c in DIMACS: 7943 7944 -7945 520 -7946 0 7943 7944 -7945 520 -7947 0 7943 7944 -7945 520 -7948 0 c 0-1 --> -1 c (-b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ -b^{4, 130}_0 ∧ -p_520) -> ( b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ b^{4, 131}_0) c in CNF: c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ p_520 ∨ b^{4, 131}_2 c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ p_520 ∨ -b^{4, 131}_1 c b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ p_520 ∨ b^{4, 131}_0 c in DIMACS: 7943 7944 7945 520 7946 0 7943 7944 7945 520 -7947 0 7943 7944 7945 520 7948 0 c -1-1 --> -2 c ( b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ b^{4, 130}_0 ∧ -p_520) -> ( b^{4, 131}_2 ∧ b^{4, 131}_1 ∧ -b^{4, 131}_0) c in CNF: c -b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ p_520 ∨ b^{4, 131}_2 c -b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ p_520 ∨ b^{4, 131}_1 c -b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ p_520 ∨ -b^{4, 131}_0 c in DIMACS: -7943 7944 -7945 520 7946 0 -7943 7944 -7945 520 7947 0 -7943 7944 -7945 520 -7948 0 c -2-1 --> break c ( b^{4, 130}_2 ∧ b^{4, 130}_1 ∧ -b^{4, 130}_0 ∧ -p_520) -> break c in CNF: c -b^{4, 130}_2 ∨ -b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ p_520 ∨ break c in DIMACS: -7943 -7944 7945 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 130}_2 ∧ -b^{4, 130}_1 ∧ -b^{4, 130}_0 ∧ true) c in CNF: c -b^{4, 130}_2 ∨ b^{4, 130}_1 ∨ b^{4, 130}_0 ∨ false c in DIMACS: -7943 7944 7945 0 c 3 does not represent an automaton state. c -(-b^{4, 130}_2 ∧ b^{4, 130}_1 ∧ b^{4, 130}_0 ∧ true) c in CNF: c b^{4, 130}_2 ∨ -b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ false c in DIMACS: 7943 -7944 -7945 0 c -3 does not represent an automaton state. c -( b^{4, 130}_2 ∧ b^{4, 130}_1 ∧ b^{4, 130}_0 ∧ true) c in CNF: c -b^{4, 130}_2 ∨ -b^{4, 130}_1 ∨ -b^{4, 130}_0 ∨ false c in DIMACS: -7943 -7944 -7945 0 c i = 131 c -2+1 --> -1 c ( b^{4, 131}_2 ∧ b^{4, 131}_1 ∧ -b^{4, 131}_0 ∧ p_524) -> ( b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ b^{4, 132}_0) c in CNF: c -b^{4, 131}_2 ∨ -b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ -p_524 ∨ b^{4, 132}_2 c -b^{4, 131}_2 ∨ -b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ -p_524 ∨ -b^{4, 132}_1 c -b^{4, 131}_2 ∨ -b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ -p_524 ∨ b^{4, 132}_0 c in DIMACS: -7946 -7947 7948 -524 7949 0 -7946 -7947 7948 -524 -7950 0 -7946 -7947 7948 -524 7951 0 c -1+1 --> 0 c ( b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ b^{4, 131}_0 ∧ p_524) -> (-b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ -b^{4, 132}_0) c in CNF: c -b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ -p_524 ∨ -b^{4, 132}_2 c -b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ -p_524 ∨ -b^{4, 132}_1 c -b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ -p_524 ∨ -b^{4, 132}_0 c in DIMACS: -7946 7947 -7948 -524 -7949 0 -7946 7947 -7948 -524 -7950 0 -7946 7947 -7948 -524 -7951 0 c 0+1 --> 1 c (-b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ -b^{4, 131}_0 ∧ p_524) -> (-b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ b^{4, 132}_0) c in CNF: c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ -p_524 ∨ -b^{4, 132}_2 c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ -p_524 ∨ -b^{4, 132}_1 c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ -p_524 ∨ b^{4, 132}_0 c in DIMACS: 7946 7947 7948 -524 -7949 0 7946 7947 7948 -524 -7950 0 7946 7947 7948 -524 7951 0 c 1+1 --> 2 c (-b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ b^{4, 131}_0 ∧ p_524) -> (-b^{4, 132}_2 ∧ b^{4, 132}_1 ∧ -b^{4, 132}_0) c in CNF: c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ -p_524 ∨ -b^{4, 132}_2 c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ -p_524 ∨ b^{4, 132}_1 c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ -p_524 ∨ -b^{4, 132}_0 c in DIMACS: 7946 7947 -7948 -524 -7949 0 7946 7947 -7948 -524 7950 0 7946 7947 -7948 -524 -7951 0 c 2+1 --> break c (-b^{4, 131}_2 ∧ b^{4, 131}_1 ∧ -b^{4, 131}_0 ∧ p_524) -> break c in CNF: c b^{4, 131}_2 ∨ -b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ -p_524 ∨ break c in DIMACS: 7946 -7947 7948 -524 1162 0 c 2-1 --> 1 c (-b^{4, 131}_2 ∧ b^{4, 131}_1 ∧ -b^{4, 131}_0 ∧ -p_524) -> (-b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ b^{4, 132}_0) c in CNF: c b^{4, 131}_2 ∨ -b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ p_524 ∨ -b^{4, 132}_2 c b^{4, 131}_2 ∨ -b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ p_524 ∨ -b^{4, 132}_1 c b^{4, 131}_2 ∨ -b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ p_524 ∨ b^{4, 132}_0 c in DIMACS: 7946 -7947 7948 524 -7949 0 7946 -7947 7948 524 -7950 0 7946 -7947 7948 524 7951 0 c 1-1 --> 0 c (-b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ b^{4, 131}_0 ∧ -p_524) -> (-b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ -b^{4, 132}_0) c in CNF: c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ p_524 ∨ -b^{4, 132}_2 c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ p_524 ∨ -b^{4, 132}_1 c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ p_524 ∨ -b^{4, 132}_0 c in DIMACS: 7946 7947 -7948 524 -7949 0 7946 7947 -7948 524 -7950 0 7946 7947 -7948 524 -7951 0 c 0-1 --> -1 c (-b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ -b^{4, 131}_0 ∧ -p_524) -> ( b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ b^{4, 132}_0) c in CNF: c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ p_524 ∨ b^{4, 132}_2 c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ p_524 ∨ -b^{4, 132}_1 c b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ p_524 ∨ b^{4, 132}_0 c in DIMACS: 7946 7947 7948 524 7949 0 7946 7947 7948 524 -7950 0 7946 7947 7948 524 7951 0 c -1-1 --> -2 c ( b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ b^{4, 131}_0 ∧ -p_524) -> ( b^{4, 132}_2 ∧ b^{4, 132}_1 ∧ -b^{4, 132}_0) c in CNF: c -b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ p_524 ∨ b^{4, 132}_2 c -b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ p_524 ∨ b^{4, 132}_1 c -b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ p_524 ∨ -b^{4, 132}_0 c in DIMACS: -7946 7947 -7948 524 7949 0 -7946 7947 -7948 524 7950 0 -7946 7947 -7948 524 -7951 0 c -2-1 --> break c ( b^{4, 131}_2 ∧ b^{4, 131}_1 ∧ -b^{4, 131}_0 ∧ -p_524) -> break c in CNF: c -b^{4, 131}_2 ∨ -b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ p_524 ∨ break c in DIMACS: -7946 -7947 7948 524 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 131}_2 ∧ -b^{4, 131}_1 ∧ -b^{4, 131}_0 ∧ true) c in CNF: c -b^{4, 131}_2 ∨ b^{4, 131}_1 ∨ b^{4, 131}_0 ∨ false c in DIMACS: -7946 7947 7948 0 c 3 does not represent an automaton state. c -(-b^{4, 131}_2 ∧ b^{4, 131}_1 ∧ b^{4, 131}_0 ∧ true) c in CNF: c b^{4, 131}_2 ∨ -b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ false c in DIMACS: 7946 -7947 -7948 0 c -3 does not represent an automaton state. c -( b^{4, 131}_2 ∧ b^{4, 131}_1 ∧ b^{4, 131}_0 ∧ true) c in CNF: c -b^{4, 131}_2 ∨ -b^{4, 131}_1 ∨ -b^{4, 131}_0 ∨ false c in DIMACS: -7946 -7947 -7948 0 c i = 132 c -2+1 --> -1 c ( b^{4, 132}_2 ∧ b^{4, 132}_1 ∧ -b^{4, 132}_0 ∧ p_528) -> ( b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ b^{4, 133}_0) c in CNF: c -b^{4, 132}_2 ∨ -b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ -p_528 ∨ b^{4, 133}_2 c -b^{4, 132}_2 ∨ -b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ -p_528 ∨ -b^{4, 133}_1 c -b^{4, 132}_2 ∨ -b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ -p_528 ∨ b^{4, 133}_0 c in DIMACS: -7949 -7950 7951 -528 7952 0 -7949 -7950 7951 -528 -7953 0 -7949 -7950 7951 -528 7954 0 c -1+1 --> 0 c ( b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ b^{4, 132}_0 ∧ p_528) -> (-b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ -b^{4, 133}_0) c in CNF: c -b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ -p_528 ∨ -b^{4, 133}_2 c -b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ -p_528 ∨ -b^{4, 133}_1 c -b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ -p_528 ∨ -b^{4, 133}_0 c in DIMACS: -7949 7950 -7951 -528 -7952 0 -7949 7950 -7951 -528 -7953 0 -7949 7950 -7951 -528 -7954 0 c 0+1 --> 1 c (-b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ -b^{4, 132}_0 ∧ p_528) -> (-b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ b^{4, 133}_0) c in CNF: c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ -p_528 ∨ -b^{4, 133}_2 c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ -p_528 ∨ -b^{4, 133}_1 c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ -p_528 ∨ b^{4, 133}_0 c in DIMACS: 7949 7950 7951 -528 -7952 0 7949 7950 7951 -528 -7953 0 7949 7950 7951 -528 7954 0 c 1+1 --> 2 c (-b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ b^{4, 132}_0 ∧ p_528) -> (-b^{4, 133}_2 ∧ b^{4, 133}_1 ∧ -b^{4, 133}_0) c in CNF: c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ -p_528 ∨ -b^{4, 133}_2 c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ -p_528 ∨ b^{4, 133}_1 c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ -p_528 ∨ -b^{4, 133}_0 c in DIMACS: 7949 7950 -7951 -528 -7952 0 7949 7950 -7951 -528 7953 0 7949 7950 -7951 -528 -7954 0 c 2+1 --> break c (-b^{4, 132}_2 ∧ b^{4, 132}_1 ∧ -b^{4, 132}_0 ∧ p_528) -> break c in CNF: c b^{4, 132}_2 ∨ -b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ -p_528 ∨ break c in DIMACS: 7949 -7950 7951 -528 1162 0 c 2-1 --> 1 c (-b^{4, 132}_2 ∧ b^{4, 132}_1 ∧ -b^{4, 132}_0 ∧ -p_528) -> (-b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ b^{4, 133}_0) c in CNF: c b^{4, 132}_2 ∨ -b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ p_528 ∨ -b^{4, 133}_2 c b^{4, 132}_2 ∨ -b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ p_528 ∨ -b^{4, 133}_1 c b^{4, 132}_2 ∨ -b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ p_528 ∨ b^{4, 133}_0 c in DIMACS: 7949 -7950 7951 528 -7952 0 7949 -7950 7951 528 -7953 0 7949 -7950 7951 528 7954 0 c 1-1 --> 0 c (-b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ b^{4, 132}_0 ∧ -p_528) -> (-b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ -b^{4, 133}_0) c in CNF: c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ p_528 ∨ -b^{4, 133}_2 c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ p_528 ∨ -b^{4, 133}_1 c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ p_528 ∨ -b^{4, 133}_0 c in DIMACS: 7949 7950 -7951 528 -7952 0 7949 7950 -7951 528 -7953 0 7949 7950 -7951 528 -7954 0 c 0-1 --> -1 c (-b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ -b^{4, 132}_0 ∧ -p_528) -> ( b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ b^{4, 133}_0) c in CNF: c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ p_528 ∨ b^{4, 133}_2 c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ p_528 ∨ -b^{4, 133}_1 c b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ p_528 ∨ b^{4, 133}_0 c in DIMACS: 7949 7950 7951 528 7952 0 7949 7950 7951 528 -7953 0 7949 7950 7951 528 7954 0 c -1-1 --> -2 c ( b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ b^{4, 132}_0 ∧ -p_528) -> ( b^{4, 133}_2 ∧ b^{4, 133}_1 ∧ -b^{4, 133}_0) c in CNF: c -b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ p_528 ∨ b^{4, 133}_2 c -b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ p_528 ∨ b^{4, 133}_1 c -b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ p_528 ∨ -b^{4, 133}_0 c in DIMACS: -7949 7950 -7951 528 7952 0 -7949 7950 -7951 528 7953 0 -7949 7950 -7951 528 -7954 0 c -2-1 --> break c ( b^{4, 132}_2 ∧ b^{4, 132}_1 ∧ -b^{4, 132}_0 ∧ -p_528) -> break c in CNF: c -b^{4, 132}_2 ∨ -b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ p_528 ∨ break c in DIMACS: -7949 -7950 7951 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 132}_2 ∧ -b^{4, 132}_1 ∧ -b^{4, 132}_0 ∧ true) c in CNF: c -b^{4, 132}_2 ∨ b^{4, 132}_1 ∨ b^{4, 132}_0 ∨ false c in DIMACS: -7949 7950 7951 0 c 3 does not represent an automaton state. c -(-b^{4, 132}_2 ∧ b^{4, 132}_1 ∧ b^{4, 132}_0 ∧ true) c in CNF: c b^{4, 132}_2 ∨ -b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ false c in DIMACS: 7949 -7950 -7951 0 c -3 does not represent an automaton state. c -( b^{4, 132}_2 ∧ b^{4, 132}_1 ∧ b^{4, 132}_0 ∧ true) c in CNF: c -b^{4, 132}_2 ∨ -b^{4, 132}_1 ∨ -b^{4, 132}_0 ∨ false c in DIMACS: -7949 -7950 -7951 0 c i = 133 c -2+1 --> -1 c ( b^{4, 133}_2 ∧ b^{4, 133}_1 ∧ -b^{4, 133}_0 ∧ p_532) -> ( b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ b^{4, 134}_0) c in CNF: c -b^{4, 133}_2 ∨ -b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ -p_532 ∨ b^{4, 134}_2 c -b^{4, 133}_2 ∨ -b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ -p_532 ∨ -b^{4, 134}_1 c -b^{4, 133}_2 ∨ -b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ -p_532 ∨ b^{4, 134}_0 c in DIMACS: -7952 -7953 7954 -532 7955 0 -7952 -7953 7954 -532 -7956 0 -7952 -7953 7954 -532 7957 0 c -1+1 --> 0 c ( b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ b^{4, 133}_0 ∧ p_532) -> (-b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ -b^{4, 134}_0) c in CNF: c -b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ -p_532 ∨ -b^{4, 134}_2 c -b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ -p_532 ∨ -b^{4, 134}_1 c -b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ -p_532 ∨ -b^{4, 134}_0 c in DIMACS: -7952 7953 -7954 -532 -7955 0 -7952 7953 -7954 -532 -7956 0 -7952 7953 -7954 -532 -7957 0 c 0+1 --> 1 c (-b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ -b^{4, 133}_0 ∧ p_532) -> (-b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ b^{4, 134}_0) c in CNF: c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ -p_532 ∨ -b^{4, 134}_2 c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ -p_532 ∨ -b^{4, 134}_1 c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ -p_532 ∨ b^{4, 134}_0 c in DIMACS: 7952 7953 7954 -532 -7955 0 7952 7953 7954 -532 -7956 0 7952 7953 7954 -532 7957 0 c 1+1 --> 2 c (-b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ b^{4, 133}_0 ∧ p_532) -> (-b^{4, 134}_2 ∧ b^{4, 134}_1 ∧ -b^{4, 134}_0) c in CNF: c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ -p_532 ∨ -b^{4, 134}_2 c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ -p_532 ∨ b^{4, 134}_1 c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ -p_532 ∨ -b^{4, 134}_0 c in DIMACS: 7952 7953 -7954 -532 -7955 0 7952 7953 -7954 -532 7956 0 7952 7953 -7954 -532 -7957 0 c 2+1 --> break c (-b^{4, 133}_2 ∧ b^{4, 133}_1 ∧ -b^{4, 133}_0 ∧ p_532) -> break c in CNF: c b^{4, 133}_2 ∨ -b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ -p_532 ∨ break c in DIMACS: 7952 -7953 7954 -532 1162 0 c 2-1 --> 1 c (-b^{4, 133}_2 ∧ b^{4, 133}_1 ∧ -b^{4, 133}_0 ∧ -p_532) -> (-b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ b^{4, 134}_0) c in CNF: c b^{4, 133}_2 ∨ -b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ p_532 ∨ -b^{4, 134}_2 c b^{4, 133}_2 ∨ -b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ p_532 ∨ -b^{4, 134}_1 c b^{4, 133}_2 ∨ -b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ p_532 ∨ b^{4, 134}_0 c in DIMACS: 7952 -7953 7954 532 -7955 0 7952 -7953 7954 532 -7956 0 7952 -7953 7954 532 7957 0 c 1-1 --> 0 c (-b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ b^{4, 133}_0 ∧ -p_532) -> (-b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ -b^{4, 134}_0) c in CNF: c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ p_532 ∨ -b^{4, 134}_2 c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ p_532 ∨ -b^{4, 134}_1 c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ p_532 ∨ -b^{4, 134}_0 c in DIMACS: 7952 7953 -7954 532 -7955 0 7952 7953 -7954 532 -7956 0 7952 7953 -7954 532 -7957 0 c 0-1 --> -1 c (-b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ -b^{4, 133}_0 ∧ -p_532) -> ( b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ b^{4, 134}_0) c in CNF: c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ p_532 ∨ b^{4, 134}_2 c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ p_532 ∨ -b^{4, 134}_1 c b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ p_532 ∨ b^{4, 134}_0 c in DIMACS: 7952 7953 7954 532 7955 0 7952 7953 7954 532 -7956 0 7952 7953 7954 532 7957 0 c -1-1 --> -2 c ( b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ b^{4, 133}_0 ∧ -p_532) -> ( b^{4, 134}_2 ∧ b^{4, 134}_1 ∧ -b^{4, 134}_0) c in CNF: c -b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ p_532 ∨ b^{4, 134}_2 c -b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ p_532 ∨ b^{4, 134}_1 c -b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ p_532 ∨ -b^{4, 134}_0 c in DIMACS: -7952 7953 -7954 532 7955 0 -7952 7953 -7954 532 7956 0 -7952 7953 -7954 532 -7957 0 c -2-1 --> break c ( b^{4, 133}_2 ∧ b^{4, 133}_1 ∧ -b^{4, 133}_0 ∧ -p_532) -> break c in CNF: c -b^{4, 133}_2 ∨ -b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ p_532 ∨ break c in DIMACS: -7952 -7953 7954 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 133}_2 ∧ -b^{4, 133}_1 ∧ -b^{4, 133}_0 ∧ true) c in CNF: c -b^{4, 133}_2 ∨ b^{4, 133}_1 ∨ b^{4, 133}_0 ∨ false c in DIMACS: -7952 7953 7954 0 c 3 does not represent an automaton state. c -(-b^{4, 133}_2 ∧ b^{4, 133}_1 ∧ b^{4, 133}_0 ∧ true) c in CNF: c b^{4, 133}_2 ∨ -b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ false c in DIMACS: 7952 -7953 -7954 0 c -3 does not represent an automaton state. c -( b^{4, 133}_2 ∧ b^{4, 133}_1 ∧ b^{4, 133}_0 ∧ true) c in CNF: c -b^{4, 133}_2 ∨ -b^{4, 133}_1 ∨ -b^{4, 133}_0 ∨ false c in DIMACS: -7952 -7953 -7954 0 c i = 134 c -2+1 --> -1 c ( b^{4, 134}_2 ∧ b^{4, 134}_1 ∧ -b^{4, 134}_0 ∧ p_536) -> ( b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ b^{4, 135}_0) c in CNF: c -b^{4, 134}_2 ∨ -b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ -p_536 ∨ b^{4, 135}_2 c -b^{4, 134}_2 ∨ -b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ -p_536 ∨ -b^{4, 135}_1 c -b^{4, 134}_2 ∨ -b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ -p_536 ∨ b^{4, 135}_0 c in DIMACS: -7955 -7956 7957 -536 7958 0 -7955 -7956 7957 -536 -7959 0 -7955 -7956 7957 -536 7960 0 c -1+1 --> 0 c ( b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ b^{4, 134}_0 ∧ p_536) -> (-b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ -b^{4, 135}_0) c in CNF: c -b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ -p_536 ∨ -b^{4, 135}_2 c -b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ -p_536 ∨ -b^{4, 135}_1 c -b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ -p_536 ∨ -b^{4, 135}_0 c in DIMACS: -7955 7956 -7957 -536 -7958 0 -7955 7956 -7957 -536 -7959 0 -7955 7956 -7957 -536 -7960 0 c 0+1 --> 1 c (-b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ -b^{4, 134}_0 ∧ p_536) -> (-b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ b^{4, 135}_0) c in CNF: c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ -p_536 ∨ -b^{4, 135}_2 c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ -p_536 ∨ -b^{4, 135}_1 c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ -p_536 ∨ b^{4, 135}_0 c in DIMACS: 7955 7956 7957 -536 -7958 0 7955 7956 7957 -536 -7959 0 7955 7956 7957 -536 7960 0 c 1+1 --> 2 c (-b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ b^{4, 134}_0 ∧ p_536) -> (-b^{4, 135}_2 ∧ b^{4, 135}_1 ∧ -b^{4, 135}_0) c in CNF: c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ -p_536 ∨ -b^{4, 135}_2 c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ -p_536 ∨ b^{4, 135}_1 c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ -p_536 ∨ -b^{4, 135}_0 c in DIMACS: 7955 7956 -7957 -536 -7958 0 7955 7956 -7957 -536 7959 0 7955 7956 -7957 -536 -7960 0 c 2+1 --> break c (-b^{4, 134}_2 ∧ b^{4, 134}_1 ∧ -b^{4, 134}_0 ∧ p_536) -> break c in CNF: c b^{4, 134}_2 ∨ -b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ -p_536 ∨ break c in DIMACS: 7955 -7956 7957 -536 1162 0 c 2-1 --> 1 c (-b^{4, 134}_2 ∧ b^{4, 134}_1 ∧ -b^{4, 134}_0 ∧ -p_536) -> (-b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ b^{4, 135}_0) c in CNF: c b^{4, 134}_2 ∨ -b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ p_536 ∨ -b^{4, 135}_2 c b^{4, 134}_2 ∨ -b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ p_536 ∨ -b^{4, 135}_1 c b^{4, 134}_2 ∨ -b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ p_536 ∨ b^{4, 135}_0 c in DIMACS: 7955 -7956 7957 536 -7958 0 7955 -7956 7957 536 -7959 0 7955 -7956 7957 536 7960 0 c 1-1 --> 0 c (-b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ b^{4, 134}_0 ∧ -p_536) -> (-b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ -b^{4, 135}_0) c in CNF: c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ p_536 ∨ -b^{4, 135}_2 c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ p_536 ∨ -b^{4, 135}_1 c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ p_536 ∨ -b^{4, 135}_0 c in DIMACS: 7955 7956 -7957 536 -7958 0 7955 7956 -7957 536 -7959 0 7955 7956 -7957 536 -7960 0 c 0-1 --> -1 c (-b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ -b^{4, 134}_0 ∧ -p_536) -> ( b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ b^{4, 135}_0) c in CNF: c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ p_536 ∨ b^{4, 135}_2 c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ p_536 ∨ -b^{4, 135}_1 c b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ p_536 ∨ b^{4, 135}_0 c in DIMACS: 7955 7956 7957 536 7958 0 7955 7956 7957 536 -7959 0 7955 7956 7957 536 7960 0 c -1-1 --> -2 c ( b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ b^{4, 134}_0 ∧ -p_536) -> ( b^{4, 135}_2 ∧ b^{4, 135}_1 ∧ -b^{4, 135}_0) c in CNF: c -b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ p_536 ∨ b^{4, 135}_2 c -b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ p_536 ∨ b^{4, 135}_1 c -b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ p_536 ∨ -b^{4, 135}_0 c in DIMACS: -7955 7956 -7957 536 7958 0 -7955 7956 -7957 536 7959 0 -7955 7956 -7957 536 -7960 0 c -2-1 --> break c ( b^{4, 134}_2 ∧ b^{4, 134}_1 ∧ -b^{4, 134}_0 ∧ -p_536) -> break c in CNF: c -b^{4, 134}_2 ∨ -b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ p_536 ∨ break c in DIMACS: -7955 -7956 7957 536 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 134}_2 ∧ -b^{4, 134}_1 ∧ -b^{4, 134}_0 ∧ true) c in CNF: c -b^{4, 134}_2 ∨ b^{4, 134}_1 ∨ b^{4, 134}_0 ∨ false c in DIMACS: -7955 7956 7957 0 c 3 does not represent an automaton state. c -(-b^{4, 134}_2 ∧ b^{4, 134}_1 ∧ b^{4, 134}_0 ∧ true) c in CNF: c b^{4, 134}_2 ∨ -b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ false c in DIMACS: 7955 -7956 -7957 0 c -3 does not represent an automaton state. c -( b^{4, 134}_2 ∧ b^{4, 134}_1 ∧ b^{4, 134}_0 ∧ true) c in CNF: c -b^{4, 134}_2 ∨ -b^{4, 134}_1 ∨ -b^{4, 134}_0 ∨ false c in DIMACS: -7955 -7956 -7957 0 c i = 135 c -2+1 --> -1 c ( b^{4, 135}_2 ∧ b^{4, 135}_1 ∧ -b^{4, 135}_0 ∧ p_540) -> ( b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ b^{4, 136}_0) c in CNF: c -b^{4, 135}_2 ∨ -b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ -p_540 ∨ b^{4, 136}_2 c -b^{4, 135}_2 ∨ -b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ -p_540 ∨ -b^{4, 136}_1 c -b^{4, 135}_2 ∨ -b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ -p_540 ∨ b^{4, 136}_0 c in DIMACS: -7958 -7959 7960 -540 7961 0 -7958 -7959 7960 -540 -7962 0 -7958 -7959 7960 -540 7963 0 c -1+1 --> 0 c ( b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ b^{4, 135}_0 ∧ p_540) -> (-b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ -b^{4, 136}_0) c in CNF: c -b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ -p_540 ∨ -b^{4, 136}_2 c -b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ -p_540 ∨ -b^{4, 136}_1 c -b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ -p_540 ∨ -b^{4, 136}_0 c in DIMACS: -7958 7959 -7960 -540 -7961 0 -7958 7959 -7960 -540 -7962 0 -7958 7959 -7960 -540 -7963 0 c 0+1 --> 1 c (-b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ -b^{4, 135}_0 ∧ p_540) -> (-b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ b^{4, 136}_0) c in CNF: c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ -p_540 ∨ -b^{4, 136}_2 c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ -p_540 ∨ -b^{4, 136}_1 c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ -p_540 ∨ b^{4, 136}_0 c in DIMACS: 7958 7959 7960 -540 -7961 0 7958 7959 7960 -540 -7962 0 7958 7959 7960 -540 7963 0 c 1+1 --> 2 c (-b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ b^{4, 135}_0 ∧ p_540) -> (-b^{4, 136}_2 ∧ b^{4, 136}_1 ∧ -b^{4, 136}_0) c in CNF: c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ -p_540 ∨ -b^{4, 136}_2 c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ -p_540 ∨ b^{4, 136}_1 c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ -p_540 ∨ -b^{4, 136}_0 c in DIMACS: 7958 7959 -7960 -540 -7961 0 7958 7959 -7960 -540 7962 0 7958 7959 -7960 -540 -7963 0 c 2+1 --> break c (-b^{4, 135}_2 ∧ b^{4, 135}_1 ∧ -b^{4, 135}_0 ∧ p_540) -> break c in CNF: c b^{4, 135}_2 ∨ -b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ -p_540 ∨ break c in DIMACS: 7958 -7959 7960 -540 1162 0 c 2-1 --> 1 c (-b^{4, 135}_2 ∧ b^{4, 135}_1 ∧ -b^{4, 135}_0 ∧ -p_540) -> (-b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ b^{4, 136}_0) c in CNF: c b^{4, 135}_2 ∨ -b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ p_540 ∨ -b^{4, 136}_2 c b^{4, 135}_2 ∨ -b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ p_540 ∨ -b^{4, 136}_1 c b^{4, 135}_2 ∨ -b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ p_540 ∨ b^{4, 136}_0 c in DIMACS: 7958 -7959 7960 540 -7961 0 7958 -7959 7960 540 -7962 0 7958 -7959 7960 540 7963 0 c 1-1 --> 0 c (-b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ b^{4, 135}_0 ∧ -p_540) -> (-b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ -b^{4, 136}_0) c in CNF: c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ p_540 ∨ -b^{4, 136}_2 c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ p_540 ∨ -b^{4, 136}_1 c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ p_540 ∨ -b^{4, 136}_0 c in DIMACS: 7958 7959 -7960 540 -7961 0 7958 7959 -7960 540 -7962 0 7958 7959 -7960 540 -7963 0 c 0-1 --> -1 c (-b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ -b^{4, 135}_0 ∧ -p_540) -> ( b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ b^{4, 136}_0) c in CNF: c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ p_540 ∨ b^{4, 136}_2 c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ p_540 ∨ -b^{4, 136}_1 c b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ p_540 ∨ b^{4, 136}_0 c in DIMACS: 7958 7959 7960 540 7961 0 7958 7959 7960 540 -7962 0 7958 7959 7960 540 7963 0 c -1-1 --> -2 c ( b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ b^{4, 135}_0 ∧ -p_540) -> ( b^{4, 136}_2 ∧ b^{4, 136}_1 ∧ -b^{4, 136}_0) c in CNF: c -b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ p_540 ∨ b^{4, 136}_2 c -b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ p_540 ∨ b^{4, 136}_1 c -b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ p_540 ∨ -b^{4, 136}_0 c in DIMACS: -7958 7959 -7960 540 7961 0 -7958 7959 -7960 540 7962 0 -7958 7959 -7960 540 -7963 0 c -2-1 --> break c ( b^{4, 135}_2 ∧ b^{4, 135}_1 ∧ -b^{4, 135}_0 ∧ -p_540) -> break c in CNF: c -b^{4, 135}_2 ∨ -b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ p_540 ∨ break c in DIMACS: -7958 -7959 7960 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 135}_2 ∧ -b^{4, 135}_1 ∧ -b^{4, 135}_0 ∧ true) c in CNF: c -b^{4, 135}_2 ∨ b^{4, 135}_1 ∨ b^{4, 135}_0 ∨ false c in DIMACS: -7958 7959 7960 0 c 3 does not represent an automaton state. c -(-b^{4, 135}_2 ∧ b^{4, 135}_1 ∧ b^{4, 135}_0 ∧ true) c in CNF: c b^{4, 135}_2 ∨ -b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ false c in DIMACS: 7958 -7959 -7960 0 c -3 does not represent an automaton state. c -( b^{4, 135}_2 ∧ b^{4, 135}_1 ∧ b^{4, 135}_0 ∧ true) c in CNF: c -b^{4, 135}_2 ∨ -b^{4, 135}_1 ∨ -b^{4, 135}_0 ∨ false c in DIMACS: -7958 -7959 -7960 0 c i = 136 c -2+1 --> -1 c ( b^{4, 136}_2 ∧ b^{4, 136}_1 ∧ -b^{4, 136}_0 ∧ p_544) -> ( b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ b^{4, 137}_0) c in CNF: c -b^{4, 136}_2 ∨ -b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ -p_544 ∨ b^{4, 137}_2 c -b^{4, 136}_2 ∨ -b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ -p_544 ∨ -b^{4, 137}_1 c -b^{4, 136}_2 ∨ -b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ -p_544 ∨ b^{4, 137}_0 c in DIMACS: -7961 -7962 7963 -544 7964 0 -7961 -7962 7963 -544 -7965 0 -7961 -7962 7963 -544 7966 0 c -1+1 --> 0 c ( b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ b^{4, 136}_0 ∧ p_544) -> (-b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ -b^{4, 137}_0) c in CNF: c -b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ -p_544 ∨ -b^{4, 137}_2 c -b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ -p_544 ∨ -b^{4, 137}_1 c -b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ -p_544 ∨ -b^{4, 137}_0 c in DIMACS: -7961 7962 -7963 -544 -7964 0 -7961 7962 -7963 -544 -7965 0 -7961 7962 -7963 -544 -7966 0 c 0+1 --> 1 c (-b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ -b^{4, 136}_0 ∧ p_544) -> (-b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ b^{4, 137}_0) c in CNF: c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ -p_544 ∨ -b^{4, 137}_2 c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ -p_544 ∨ -b^{4, 137}_1 c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ -p_544 ∨ b^{4, 137}_0 c in DIMACS: 7961 7962 7963 -544 -7964 0 7961 7962 7963 -544 -7965 0 7961 7962 7963 -544 7966 0 c 1+1 --> 2 c (-b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ b^{4, 136}_0 ∧ p_544) -> (-b^{4, 137}_2 ∧ b^{4, 137}_1 ∧ -b^{4, 137}_0) c in CNF: c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ -p_544 ∨ -b^{4, 137}_2 c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ -p_544 ∨ b^{4, 137}_1 c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ -p_544 ∨ -b^{4, 137}_0 c in DIMACS: 7961 7962 -7963 -544 -7964 0 7961 7962 -7963 -544 7965 0 7961 7962 -7963 -544 -7966 0 c 2+1 --> break c (-b^{4, 136}_2 ∧ b^{4, 136}_1 ∧ -b^{4, 136}_0 ∧ p_544) -> break c in CNF: c b^{4, 136}_2 ∨ -b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ -p_544 ∨ break c in DIMACS: 7961 -7962 7963 -544 1162 0 c 2-1 --> 1 c (-b^{4, 136}_2 ∧ b^{4, 136}_1 ∧ -b^{4, 136}_0 ∧ -p_544) -> (-b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ b^{4, 137}_0) c in CNF: c b^{4, 136}_2 ∨ -b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ p_544 ∨ -b^{4, 137}_2 c b^{4, 136}_2 ∨ -b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ p_544 ∨ -b^{4, 137}_1 c b^{4, 136}_2 ∨ -b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ p_544 ∨ b^{4, 137}_0 c in DIMACS: 7961 -7962 7963 544 -7964 0 7961 -7962 7963 544 -7965 0 7961 -7962 7963 544 7966 0 c 1-1 --> 0 c (-b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ b^{4, 136}_0 ∧ -p_544) -> (-b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ -b^{4, 137}_0) c in CNF: c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ p_544 ∨ -b^{4, 137}_2 c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ p_544 ∨ -b^{4, 137}_1 c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ p_544 ∨ -b^{4, 137}_0 c in DIMACS: 7961 7962 -7963 544 -7964 0 7961 7962 -7963 544 -7965 0 7961 7962 -7963 544 -7966 0 c 0-1 --> -1 c (-b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ -b^{4, 136}_0 ∧ -p_544) -> ( b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ b^{4, 137}_0) c in CNF: c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ p_544 ∨ b^{4, 137}_2 c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ p_544 ∨ -b^{4, 137}_1 c b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ p_544 ∨ b^{4, 137}_0 c in DIMACS: 7961 7962 7963 544 7964 0 7961 7962 7963 544 -7965 0 7961 7962 7963 544 7966 0 c -1-1 --> -2 c ( b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ b^{4, 136}_0 ∧ -p_544) -> ( b^{4, 137}_2 ∧ b^{4, 137}_1 ∧ -b^{4, 137}_0) c in CNF: c -b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ p_544 ∨ b^{4, 137}_2 c -b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ p_544 ∨ b^{4, 137}_1 c -b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ p_544 ∨ -b^{4, 137}_0 c in DIMACS: -7961 7962 -7963 544 7964 0 -7961 7962 -7963 544 7965 0 -7961 7962 -7963 544 -7966 0 c -2-1 --> break c ( b^{4, 136}_2 ∧ b^{4, 136}_1 ∧ -b^{4, 136}_0 ∧ -p_544) -> break c in CNF: c -b^{4, 136}_2 ∨ -b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ p_544 ∨ break c in DIMACS: -7961 -7962 7963 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 136}_2 ∧ -b^{4, 136}_1 ∧ -b^{4, 136}_0 ∧ true) c in CNF: c -b^{4, 136}_2 ∨ b^{4, 136}_1 ∨ b^{4, 136}_0 ∨ false c in DIMACS: -7961 7962 7963 0 c 3 does not represent an automaton state. c -(-b^{4, 136}_2 ∧ b^{4, 136}_1 ∧ b^{4, 136}_0 ∧ true) c in CNF: c b^{4, 136}_2 ∨ -b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ false c in DIMACS: 7961 -7962 -7963 0 c -3 does not represent an automaton state. c -( b^{4, 136}_2 ∧ b^{4, 136}_1 ∧ b^{4, 136}_0 ∧ true) c in CNF: c -b^{4, 136}_2 ∨ -b^{4, 136}_1 ∨ -b^{4, 136}_0 ∨ false c in DIMACS: -7961 -7962 -7963 0 c i = 137 c -2+1 --> -1 c ( b^{4, 137}_2 ∧ b^{4, 137}_1 ∧ -b^{4, 137}_0 ∧ p_548) -> ( b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ b^{4, 138}_0) c in CNF: c -b^{4, 137}_2 ∨ -b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ -p_548 ∨ b^{4, 138}_2 c -b^{4, 137}_2 ∨ -b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ -p_548 ∨ -b^{4, 138}_1 c -b^{4, 137}_2 ∨ -b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ -p_548 ∨ b^{4, 138}_0 c in DIMACS: -7964 -7965 7966 -548 7967 0 -7964 -7965 7966 -548 -7968 0 -7964 -7965 7966 -548 7969 0 c -1+1 --> 0 c ( b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ b^{4, 137}_0 ∧ p_548) -> (-b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ -b^{4, 138}_0) c in CNF: c -b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ -p_548 ∨ -b^{4, 138}_2 c -b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ -p_548 ∨ -b^{4, 138}_1 c -b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ -p_548 ∨ -b^{4, 138}_0 c in DIMACS: -7964 7965 -7966 -548 -7967 0 -7964 7965 -7966 -548 -7968 0 -7964 7965 -7966 -548 -7969 0 c 0+1 --> 1 c (-b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ -b^{4, 137}_0 ∧ p_548) -> (-b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ b^{4, 138}_0) c in CNF: c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ -p_548 ∨ -b^{4, 138}_2 c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ -p_548 ∨ -b^{4, 138}_1 c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ -p_548 ∨ b^{4, 138}_0 c in DIMACS: 7964 7965 7966 -548 -7967 0 7964 7965 7966 -548 -7968 0 7964 7965 7966 -548 7969 0 c 1+1 --> 2 c (-b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ b^{4, 137}_0 ∧ p_548) -> (-b^{4, 138}_2 ∧ b^{4, 138}_1 ∧ -b^{4, 138}_0) c in CNF: c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ -p_548 ∨ -b^{4, 138}_2 c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ -p_548 ∨ b^{4, 138}_1 c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ -p_548 ∨ -b^{4, 138}_0 c in DIMACS: 7964 7965 -7966 -548 -7967 0 7964 7965 -7966 -548 7968 0 7964 7965 -7966 -548 -7969 0 c 2+1 --> break c (-b^{4, 137}_2 ∧ b^{4, 137}_1 ∧ -b^{4, 137}_0 ∧ p_548) -> break c in CNF: c b^{4, 137}_2 ∨ -b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ -p_548 ∨ break c in DIMACS: 7964 -7965 7966 -548 1162 0 c 2-1 --> 1 c (-b^{4, 137}_2 ∧ b^{4, 137}_1 ∧ -b^{4, 137}_0 ∧ -p_548) -> (-b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ b^{4, 138}_0) c in CNF: c b^{4, 137}_2 ∨ -b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ p_548 ∨ -b^{4, 138}_2 c b^{4, 137}_2 ∨ -b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ p_548 ∨ -b^{4, 138}_1 c b^{4, 137}_2 ∨ -b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ p_548 ∨ b^{4, 138}_0 c in DIMACS: 7964 -7965 7966 548 -7967 0 7964 -7965 7966 548 -7968 0 7964 -7965 7966 548 7969 0 c 1-1 --> 0 c (-b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ b^{4, 137}_0 ∧ -p_548) -> (-b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ -b^{4, 138}_0) c in CNF: c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ p_548 ∨ -b^{4, 138}_2 c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ p_548 ∨ -b^{4, 138}_1 c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ p_548 ∨ -b^{4, 138}_0 c in DIMACS: 7964 7965 -7966 548 -7967 0 7964 7965 -7966 548 -7968 0 7964 7965 -7966 548 -7969 0 c 0-1 --> -1 c (-b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ -b^{4, 137}_0 ∧ -p_548) -> ( b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ b^{4, 138}_0) c in CNF: c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ p_548 ∨ b^{4, 138}_2 c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ p_548 ∨ -b^{4, 138}_1 c b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ p_548 ∨ b^{4, 138}_0 c in DIMACS: 7964 7965 7966 548 7967 0 7964 7965 7966 548 -7968 0 7964 7965 7966 548 7969 0 c -1-1 --> -2 c ( b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ b^{4, 137}_0 ∧ -p_548) -> ( b^{4, 138}_2 ∧ b^{4, 138}_1 ∧ -b^{4, 138}_0) c in CNF: c -b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ p_548 ∨ b^{4, 138}_2 c -b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ p_548 ∨ b^{4, 138}_1 c -b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ p_548 ∨ -b^{4, 138}_0 c in DIMACS: -7964 7965 -7966 548 7967 0 -7964 7965 -7966 548 7968 0 -7964 7965 -7966 548 -7969 0 c -2-1 --> break c ( b^{4, 137}_2 ∧ b^{4, 137}_1 ∧ -b^{4, 137}_0 ∧ -p_548) -> break c in CNF: c -b^{4, 137}_2 ∨ -b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ p_548 ∨ break c in DIMACS: -7964 -7965 7966 548 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 137}_2 ∧ -b^{4, 137}_1 ∧ -b^{4, 137}_0 ∧ true) c in CNF: c -b^{4, 137}_2 ∨ b^{4, 137}_1 ∨ b^{4, 137}_0 ∨ false c in DIMACS: -7964 7965 7966 0 c 3 does not represent an automaton state. c -(-b^{4, 137}_2 ∧ b^{4, 137}_1 ∧ b^{4, 137}_0 ∧ true) c in CNF: c b^{4, 137}_2 ∨ -b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ false c in DIMACS: 7964 -7965 -7966 0 c -3 does not represent an automaton state. c -( b^{4, 137}_2 ∧ b^{4, 137}_1 ∧ b^{4, 137}_0 ∧ true) c in CNF: c -b^{4, 137}_2 ∨ -b^{4, 137}_1 ∨ -b^{4, 137}_0 ∨ false c in DIMACS: -7964 -7965 -7966 0 c i = 138 c -2+1 --> -1 c ( b^{4, 138}_2 ∧ b^{4, 138}_1 ∧ -b^{4, 138}_0 ∧ p_552) -> ( b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ b^{4, 139}_0) c in CNF: c -b^{4, 138}_2 ∨ -b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ -p_552 ∨ b^{4, 139}_2 c -b^{4, 138}_2 ∨ -b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ -p_552 ∨ -b^{4, 139}_1 c -b^{4, 138}_2 ∨ -b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ -p_552 ∨ b^{4, 139}_0 c in DIMACS: -7967 -7968 7969 -552 7970 0 -7967 -7968 7969 -552 -7971 0 -7967 -7968 7969 -552 7972 0 c -1+1 --> 0 c ( b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ b^{4, 138}_0 ∧ p_552) -> (-b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ -b^{4, 139}_0) c in CNF: c -b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ -p_552 ∨ -b^{4, 139}_2 c -b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ -p_552 ∨ -b^{4, 139}_1 c -b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ -p_552 ∨ -b^{4, 139}_0 c in DIMACS: -7967 7968 -7969 -552 -7970 0 -7967 7968 -7969 -552 -7971 0 -7967 7968 -7969 -552 -7972 0 c 0+1 --> 1 c (-b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ -b^{4, 138}_0 ∧ p_552) -> (-b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ b^{4, 139}_0) c in CNF: c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ -p_552 ∨ -b^{4, 139}_2 c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ -p_552 ∨ -b^{4, 139}_1 c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ -p_552 ∨ b^{4, 139}_0 c in DIMACS: 7967 7968 7969 -552 -7970 0 7967 7968 7969 -552 -7971 0 7967 7968 7969 -552 7972 0 c 1+1 --> 2 c (-b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ b^{4, 138}_0 ∧ p_552) -> (-b^{4, 139}_2 ∧ b^{4, 139}_1 ∧ -b^{4, 139}_0) c in CNF: c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ -p_552 ∨ -b^{4, 139}_2 c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ -p_552 ∨ b^{4, 139}_1 c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ -p_552 ∨ -b^{4, 139}_0 c in DIMACS: 7967 7968 -7969 -552 -7970 0 7967 7968 -7969 -552 7971 0 7967 7968 -7969 -552 -7972 0 c 2+1 --> break c (-b^{4, 138}_2 ∧ b^{4, 138}_1 ∧ -b^{4, 138}_0 ∧ p_552) -> break c in CNF: c b^{4, 138}_2 ∨ -b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ -p_552 ∨ break c in DIMACS: 7967 -7968 7969 -552 1162 0 c 2-1 --> 1 c (-b^{4, 138}_2 ∧ b^{4, 138}_1 ∧ -b^{4, 138}_0 ∧ -p_552) -> (-b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ b^{4, 139}_0) c in CNF: c b^{4, 138}_2 ∨ -b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ p_552 ∨ -b^{4, 139}_2 c b^{4, 138}_2 ∨ -b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ p_552 ∨ -b^{4, 139}_1 c b^{4, 138}_2 ∨ -b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ p_552 ∨ b^{4, 139}_0 c in DIMACS: 7967 -7968 7969 552 -7970 0 7967 -7968 7969 552 -7971 0 7967 -7968 7969 552 7972 0 c 1-1 --> 0 c (-b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ b^{4, 138}_0 ∧ -p_552) -> (-b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ -b^{4, 139}_0) c in CNF: c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ p_552 ∨ -b^{4, 139}_2 c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ p_552 ∨ -b^{4, 139}_1 c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ p_552 ∨ -b^{4, 139}_0 c in DIMACS: 7967 7968 -7969 552 -7970 0 7967 7968 -7969 552 -7971 0 7967 7968 -7969 552 -7972 0 c 0-1 --> -1 c (-b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ -b^{4, 138}_0 ∧ -p_552) -> ( b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ b^{4, 139}_0) c in CNF: c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ p_552 ∨ b^{4, 139}_2 c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ p_552 ∨ -b^{4, 139}_1 c b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ p_552 ∨ b^{4, 139}_0 c in DIMACS: 7967 7968 7969 552 7970 0 7967 7968 7969 552 -7971 0 7967 7968 7969 552 7972 0 c -1-1 --> -2 c ( b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ b^{4, 138}_0 ∧ -p_552) -> ( b^{4, 139}_2 ∧ b^{4, 139}_1 ∧ -b^{4, 139}_0) c in CNF: c -b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ p_552 ∨ b^{4, 139}_2 c -b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ p_552 ∨ b^{4, 139}_1 c -b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ p_552 ∨ -b^{4, 139}_0 c in DIMACS: -7967 7968 -7969 552 7970 0 -7967 7968 -7969 552 7971 0 -7967 7968 -7969 552 -7972 0 c -2-1 --> break c ( b^{4, 138}_2 ∧ b^{4, 138}_1 ∧ -b^{4, 138}_0 ∧ -p_552) -> break c in CNF: c -b^{4, 138}_2 ∨ -b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ p_552 ∨ break c in DIMACS: -7967 -7968 7969 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 138}_2 ∧ -b^{4, 138}_1 ∧ -b^{4, 138}_0 ∧ true) c in CNF: c -b^{4, 138}_2 ∨ b^{4, 138}_1 ∨ b^{4, 138}_0 ∨ false c in DIMACS: -7967 7968 7969 0 c 3 does not represent an automaton state. c -(-b^{4, 138}_2 ∧ b^{4, 138}_1 ∧ b^{4, 138}_0 ∧ true) c in CNF: c b^{4, 138}_2 ∨ -b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ false c in DIMACS: 7967 -7968 -7969 0 c -3 does not represent an automaton state. c -( b^{4, 138}_2 ∧ b^{4, 138}_1 ∧ b^{4, 138}_0 ∧ true) c in CNF: c -b^{4, 138}_2 ∨ -b^{4, 138}_1 ∨ -b^{4, 138}_0 ∨ false c in DIMACS: -7967 -7968 -7969 0 c i = 139 c -2+1 --> -1 c ( b^{4, 139}_2 ∧ b^{4, 139}_1 ∧ -b^{4, 139}_0 ∧ p_556) -> ( b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ b^{4, 140}_0) c in CNF: c -b^{4, 139}_2 ∨ -b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ -p_556 ∨ b^{4, 140}_2 c -b^{4, 139}_2 ∨ -b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ -p_556 ∨ -b^{4, 140}_1 c -b^{4, 139}_2 ∨ -b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ -p_556 ∨ b^{4, 140}_0 c in DIMACS: -7970 -7971 7972 -556 7973 0 -7970 -7971 7972 -556 -7974 0 -7970 -7971 7972 -556 7975 0 c -1+1 --> 0 c ( b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ b^{4, 139}_0 ∧ p_556) -> (-b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ -b^{4, 140}_0) c in CNF: c -b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ -p_556 ∨ -b^{4, 140}_2 c -b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ -p_556 ∨ -b^{4, 140}_1 c -b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ -p_556 ∨ -b^{4, 140}_0 c in DIMACS: -7970 7971 -7972 -556 -7973 0 -7970 7971 -7972 -556 -7974 0 -7970 7971 -7972 -556 -7975 0 c 0+1 --> 1 c (-b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ -b^{4, 139}_0 ∧ p_556) -> (-b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ b^{4, 140}_0) c in CNF: c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ -p_556 ∨ -b^{4, 140}_2 c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ -p_556 ∨ -b^{4, 140}_1 c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ -p_556 ∨ b^{4, 140}_0 c in DIMACS: 7970 7971 7972 -556 -7973 0 7970 7971 7972 -556 -7974 0 7970 7971 7972 -556 7975 0 c 1+1 --> 2 c (-b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ b^{4, 139}_0 ∧ p_556) -> (-b^{4, 140}_2 ∧ b^{4, 140}_1 ∧ -b^{4, 140}_0) c in CNF: c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ -p_556 ∨ -b^{4, 140}_2 c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ -p_556 ∨ b^{4, 140}_1 c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ -p_556 ∨ -b^{4, 140}_0 c in DIMACS: 7970 7971 -7972 -556 -7973 0 7970 7971 -7972 -556 7974 0 7970 7971 -7972 -556 -7975 0 c 2+1 --> break c (-b^{4, 139}_2 ∧ b^{4, 139}_1 ∧ -b^{4, 139}_0 ∧ p_556) -> break c in CNF: c b^{4, 139}_2 ∨ -b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ -p_556 ∨ break c in DIMACS: 7970 -7971 7972 -556 1162 0 c 2-1 --> 1 c (-b^{4, 139}_2 ∧ b^{4, 139}_1 ∧ -b^{4, 139}_0 ∧ -p_556) -> (-b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ b^{4, 140}_0) c in CNF: c b^{4, 139}_2 ∨ -b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ p_556 ∨ -b^{4, 140}_2 c b^{4, 139}_2 ∨ -b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ p_556 ∨ -b^{4, 140}_1 c b^{4, 139}_2 ∨ -b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ p_556 ∨ b^{4, 140}_0 c in DIMACS: 7970 -7971 7972 556 -7973 0 7970 -7971 7972 556 -7974 0 7970 -7971 7972 556 7975 0 c 1-1 --> 0 c (-b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ b^{4, 139}_0 ∧ -p_556) -> (-b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ -b^{4, 140}_0) c in CNF: c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ p_556 ∨ -b^{4, 140}_2 c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ p_556 ∨ -b^{4, 140}_1 c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ p_556 ∨ -b^{4, 140}_0 c in DIMACS: 7970 7971 -7972 556 -7973 0 7970 7971 -7972 556 -7974 0 7970 7971 -7972 556 -7975 0 c 0-1 --> -1 c (-b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ -b^{4, 139}_0 ∧ -p_556) -> ( b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ b^{4, 140}_0) c in CNF: c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ p_556 ∨ b^{4, 140}_2 c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ p_556 ∨ -b^{4, 140}_1 c b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ p_556 ∨ b^{4, 140}_0 c in DIMACS: 7970 7971 7972 556 7973 0 7970 7971 7972 556 -7974 0 7970 7971 7972 556 7975 0 c -1-1 --> -2 c ( b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ b^{4, 139}_0 ∧ -p_556) -> ( b^{4, 140}_2 ∧ b^{4, 140}_1 ∧ -b^{4, 140}_0) c in CNF: c -b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ p_556 ∨ b^{4, 140}_2 c -b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ p_556 ∨ b^{4, 140}_1 c -b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ p_556 ∨ -b^{4, 140}_0 c in DIMACS: -7970 7971 -7972 556 7973 0 -7970 7971 -7972 556 7974 0 -7970 7971 -7972 556 -7975 0 c -2-1 --> break c ( b^{4, 139}_2 ∧ b^{4, 139}_1 ∧ -b^{4, 139}_0 ∧ -p_556) -> break c in CNF: c -b^{4, 139}_2 ∨ -b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ p_556 ∨ break c in DIMACS: -7970 -7971 7972 556 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 139}_2 ∧ -b^{4, 139}_1 ∧ -b^{4, 139}_0 ∧ true) c in CNF: c -b^{4, 139}_2 ∨ b^{4, 139}_1 ∨ b^{4, 139}_0 ∨ false c in DIMACS: -7970 7971 7972 0 c 3 does not represent an automaton state. c -(-b^{4, 139}_2 ∧ b^{4, 139}_1 ∧ b^{4, 139}_0 ∧ true) c in CNF: c b^{4, 139}_2 ∨ -b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ false c in DIMACS: 7970 -7971 -7972 0 c -3 does not represent an automaton state. c -( b^{4, 139}_2 ∧ b^{4, 139}_1 ∧ b^{4, 139}_0 ∧ true) c in CNF: c -b^{4, 139}_2 ∨ -b^{4, 139}_1 ∨ -b^{4, 139}_0 ∨ false c in DIMACS: -7970 -7971 -7972 0 c i = 140 c -2+1 --> -1 c ( b^{4, 140}_2 ∧ b^{4, 140}_1 ∧ -b^{4, 140}_0 ∧ p_560) -> ( b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ b^{4, 141}_0) c in CNF: c -b^{4, 140}_2 ∨ -b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ -p_560 ∨ b^{4, 141}_2 c -b^{4, 140}_2 ∨ -b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ -p_560 ∨ -b^{4, 141}_1 c -b^{4, 140}_2 ∨ -b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ -p_560 ∨ b^{4, 141}_0 c in DIMACS: -7973 -7974 7975 -560 7976 0 -7973 -7974 7975 -560 -7977 0 -7973 -7974 7975 -560 7978 0 c -1+1 --> 0 c ( b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ b^{4, 140}_0 ∧ p_560) -> (-b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ -b^{4, 141}_0) c in CNF: c -b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ -p_560 ∨ -b^{4, 141}_2 c -b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ -p_560 ∨ -b^{4, 141}_1 c -b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ -p_560 ∨ -b^{4, 141}_0 c in DIMACS: -7973 7974 -7975 -560 -7976 0 -7973 7974 -7975 -560 -7977 0 -7973 7974 -7975 -560 -7978 0 c 0+1 --> 1 c (-b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ -b^{4, 140}_0 ∧ p_560) -> (-b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ b^{4, 141}_0) c in CNF: c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ -p_560 ∨ -b^{4, 141}_2 c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ -p_560 ∨ -b^{4, 141}_1 c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ -p_560 ∨ b^{4, 141}_0 c in DIMACS: 7973 7974 7975 -560 -7976 0 7973 7974 7975 -560 -7977 0 7973 7974 7975 -560 7978 0 c 1+1 --> 2 c (-b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ b^{4, 140}_0 ∧ p_560) -> (-b^{4, 141}_2 ∧ b^{4, 141}_1 ∧ -b^{4, 141}_0) c in CNF: c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ -p_560 ∨ -b^{4, 141}_2 c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ -p_560 ∨ b^{4, 141}_1 c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ -p_560 ∨ -b^{4, 141}_0 c in DIMACS: 7973 7974 -7975 -560 -7976 0 7973 7974 -7975 -560 7977 0 7973 7974 -7975 -560 -7978 0 c 2+1 --> break c (-b^{4, 140}_2 ∧ b^{4, 140}_1 ∧ -b^{4, 140}_0 ∧ p_560) -> break c in CNF: c b^{4, 140}_2 ∨ -b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ -p_560 ∨ break c in DIMACS: 7973 -7974 7975 -560 1162 0 c 2-1 --> 1 c (-b^{4, 140}_2 ∧ b^{4, 140}_1 ∧ -b^{4, 140}_0 ∧ -p_560) -> (-b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ b^{4, 141}_0) c in CNF: c b^{4, 140}_2 ∨ -b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ p_560 ∨ -b^{4, 141}_2 c b^{4, 140}_2 ∨ -b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ p_560 ∨ -b^{4, 141}_1 c b^{4, 140}_2 ∨ -b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ p_560 ∨ b^{4, 141}_0 c in DIMACS: 7973 -7974 7975 560 -7976 0 7973 -7974 7975 560 -7977 0 7973 -7974 7975 560 7978 0 c 1-1 --> 0 c (-b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ b^{4, 140}_0 ∧ -p_560) -> (-b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ -b^{4, 141}_0) c in CNF: c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ p_560 ∨ -b^{4, 141}_2 c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ p_560 ∨ -b^{4, 141}_1 c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ p_560 ∨ -b^{4, 141}_0 c in DIMACS: 7973 7974 -7975 560 -7976 0 7973 7974 -7975 560 -7977 0 7973 7974 -7975 560 -7978 0 c 0-1 --> -1 c (-b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ -b^{4, 140}_0 ∧ -p_560) -> ( b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ b^{4, 141}_0) c in CNF: c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ p_560 ∨ b^{4, 141}_2 c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ p_560 ∨ -b^{4, 141}_1 c b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ p_560 ∨ b^{4, 141}_0 c in DIMACS: 7973 7974 7975 560 7976 0 7973 7974 7975 560 -7977 0 7973 7974 7975 560 7978 0 c -1-1 --> -2 c ( b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ b^{4, 140}_0 ∧ -p_560) -> ( b^{4, 141}_2 ∧ b^{4, 141}_1 ∧ -b^{4, 141}_0) c in CNF: c -b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ p_560 ∨ b^{4, 141}_2 c -b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ p_560 ∨ b^{4, 141}_1 c -b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ p_560 ∨ -b^{4, 141}_0 c in DIMACS: -7973 7974 -7975 560 7976 0 -7973 7974 -7975 560 7977 0 -7973 7974 -7975 560 -7978 0 c -2-1 --> break c ( b^{4, 140}_2 ∧ b^{4, 140}_1 ∧ -b^{4, 140}_0 ∧ -p_560) -> break c in CNF: c -b^{4, 140}_2 ∨ -b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ p_560 ∨ break c in DIMACS: -7973 -7974 7975 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 140}_2 ∧ -b^{4, 140}_1 ∧ -b^{4, 140}_0 ∧ true) c in CNF: c -b^{4, 140}_2 ∨ b^{4, 140}_1 ∨ b^{4, 140}_0 ∨ false c in DIMACS: -7973 7974 7975 0 c 3 does not represent an automaton state. c -(-b^{4, 140}_2 ∧ b^{4, 140}_1 ∧ b^{4, 140}_0 ∧ true) c in CNF: c b^{4, 140}_2 ∨ -b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ false c in DIMACS: 7973 -7974 -7975 0 c -3 does not represent an automaton state. c -( b^{4, 140}_2 ∧ b^{4, 140}_1 ∧ b^{4, 140}_0 ∧ true) c in CNF: c -b^{4, 140}_2 ∨ -b^{4, 140}_1 ∨ -b^{4, 140}_0 ∨ false c in DIMACS: -7973 -7974 -7975 0 c i = 141 c -2+1 --> -1 c ( b^{4, 141}_2 ∧ b^{4, 141}_1 ∧ -b^{4, 141}_0 ∧ p_564) -> ( b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ b^{4, 142}_0) c in CNF: c -b^{4, 141}_2 ∨ -b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ -p_564 ∨ b^{4, 142}_2 c -b^{4, 141}_2 ∨ -b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ -p_564 ∨ -b^{4, 142}_1 c -b^{4, 141}_2 ∨ -b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ -p_564 ∨ b^{4, 142}_0 c in DIMACS: -7976 -7977 7978 -564 7979 0 -7976 -7977 7978 -564 -7980 0 -7976 -7977 7978 -564 7981 0 c -1+1 --> 0 c ( b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ b^{4, 141}_0 ∧ p_564) -> (-b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ -b^{4, 142}_0) c in CNF: c -b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ -p_564 ∨ -b^{4, 142}_2 c -b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ -p_564 ∨ -b^{4, 142}_1 c -b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ -p_564 ∨ -b^{4, 142}_0 c in DIMACS: -7976 7977 -7978 -564 -7979 0 -7976 7977 -7978 -564 -7980 0 -7976 7977 -7978 -564 -7981 0 c 0+1 --> 1 c (-b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ -b^{4, 141}_0 ∧ p_564) -> (-b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ b^{4, 142}_0) c in CNF: c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ -p_564 ∨ -b^{4, 142}_2 c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ -p_564 ∨ -b^{4, 142}_1 c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ -p_564 ∨ b^{4, 142}_0 c in DIMACS: 7976 7977 7978 -564 -7979 0 7976 7977 7978 -564 -7980 0 7976 7977 7978 -564 7981 0 c 1+1 --> 2 c (-b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ b^{4, 141}_0 ∧ p_564) -> (-b^{4, 142}_2 ∧ b^{4, 142}_1 ∧ -b^{4, 142}_0) c in CNF: c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ -p_564 ∨ -b^{4, 142}_2 c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ -p_564 ∨ b^{4, 142}_1 c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ -p_564 ∨ -b^{4, 142}_0 c in DIMACS: 7976 7977 -7978 -564 -7979 0 7976 7977 -7978 -564 7980 0 7976 7977 -7978 -564 -7981 0 c 2+1 --> break c (-b^{4, 141}_2 ∧ b^{4, 141}_1 ∧ -b^{4, 141}_0 ∧ p_564) -> break c in CNF: c b^{4, 141}_2 ∨ -b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ -p_564 ∨ break c in DIMACS: 7976 -7977 7978 -564 1162 0 c 2-1 --> 1 c (-b^{4, 141}_2 ∧ b^{4, 141}_1 ∧ -b^{4, 141}_0 ∧ -p_564) -> (-b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ b^{4, 142}_0) c in CNF: c b^{4, 141}_2 ∨ -b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ p_564 ∨ -b^{4, 142}_2 c b^{4, 141}_2 ∨ -b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ p_564 ∨ -b^{4, 142}_1 c b^{4, 141}_2 ∨ -b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ p_564 ∨ b^{4, 142}_0 c in DIMACS: 7976 -7977 7978 564 -7979 0 7976 -7977 7978 564 -7980 0 7976 -7977 7978 564 7981 0 c 1-1 --> 0 c (-b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ b^{4, 141}_0 ∧ -p_564) -> (-b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ -b^{4, 142}_0) c in CNF: c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ p_564 ∨ -b^{4, 142}_2 c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ p_564 ∨ -b^{4, 142}_1 c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ p_564 ∨ -b^{4, 142}_0 c in DIMACS: 7976 7977 -7978 564 -7979 0 7976 7977 -7978 564 -7980 0 7976 7977 -7978 564 -7981 0 c 0-1 --> -1 c (-b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ -b^{4, 141}_0 ∧ -p_564) -> ( b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ b^{4, 142}_0) c in CNF: c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ p_564 ∨ b^{4, 142}_2 c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ p_564 ∨ -b^{4, 142}_1 c b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ p_564 ∨ b^{4, 142}_0 c in DIMACS: 7976 7977 7978 564 7979 0 7976 7977 7978 564 -7980 0 7976 7977 7978 564 7981 0 c -1-1 --> -2 c ( b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ b^{4, 141}_0 ∧ -p_564) -> ( b^{4, 142}_2 ∧ b^{4, 142}_1 ∧ -b^{4, 142}_0) c in CNF: c -b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ p_564 ∨ b^{4, 142}_2 c -b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ p_564 ∨ b^{4, 142}_1 c -b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ p_564 ∨ -b^{4, 142}_0 c in DIMACS: -7976 7977 -7978 564 7979 0 -7976 7977 -7978 564 7980 0 -7976 7977 -7978 564 -7981 0 c -2-1 --> break c ( b^{4, 141}_2 ∧ b^{4, 141}_1 ∧ -b^{4, 141}_0 ∧ -p_564) -> break c in CNF: c -b^{4, 141}_2 ∨ -b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ p_564 ∨ break c in DIMACS: -7976 -7977 7978 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 141}_2 ∧ -b^{4, 141}_1 ∧ -b^{4, 141}_0 ∧ true) c in CNF: c -b^{4, 141}_2 ∨ b^{4, 141}_1 ∨ b^{4, 141}_0 ∨ false c in DIMACS: -7976 7977 7978 0 c 3 does not represent an automaton state. c -(-b^{4, 141}_2 ∧ b^{4, 141}_1 ∧ b^{4, 141}_0 ∧ true) c in CNF: c b^{4, 141}_2 ∨ -b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ false c in DIMACS: 7976 -7977 -7978 0 c -3 does not represent an automaton state. c -( b^{4, 141}_2 ∧ b^{4, 141}_1 ∧ b^{4, 141}_0 ∧ true) c in CNF: c -b^{4, 141}_2 ∨ -b^{4, 141}_1 ∨ -b^{4, 141}_0 ∨ false c in DIMACS: -7976 -7977 -7978 0 c i = 142 c -2+1 --> -1 c ( b^{4, 142}_2 ∧ b^{4, 142}_1 ∧ -b^{4, 142}_0 ∧ p_568) -> ( b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ b^{4, 143}_0) c in CNF: c -b^{4, 142}_2 ∨ -b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ -p_568 ∨ b^{4, 143}_2 c -b^{4, 142}_2 ∨ -b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ -p_568 ∨ -b^{4, 143}_1 c -b^{4, 142}_2 ∨ -b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ -p_568 ∨ b^{4, 143}_0 c in DIMACS: -7979 -7980 7981 -568 7982 0 -7979 -7980 7981 -568 -7983 0 -7979 -7980 7981 -568 7984 0 c -1+1 --> 0 c ( b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ b^{4, 142}_0 ∧ p_568) -> (-b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ -b^{4, 143}_0) c in CNF: c -b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ -p_568 ∨ -b^{4, 143}_2 c -b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ -p_568 ∨ -b^{4, 143}_1 c -b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ -p_568 ∨ -b^{4, 143}_0 c in DIMACS: -7979 7980 -7981 -568 -7982 0 -7979 7980 -7981 -568 -7983 0 -7979 7980 -7981 -568 -7984 0 c 0+1 --> 1 c (-b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ -b^{4, 142}_0 ∧ p_568) -> (-b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ b^{4, 143}_0) c in CNF: c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ -p_568 ∨ -b^{4, 143}_2 c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ -p_568 ∨ -b^{4, 143}_1 c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ -p_568 ∨ b^{4, 143}_0 c in DIMACS: 7979 7980 7981 -568 -7982 0 7979 7980 7981 -568 -7983 0 7979 7980 7981 -568 7984 0 c 1+1 --> 2 c (-b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ b^{4, 142}_0 ∧ p_568) -> (-b^{4, 143}_2 ∧ b^{4, 143}_1 ∧ -b^{4, 143}_0) c in CNF: c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ -p_568 ∨ -b^{4, 143}_2 c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ -p_568 ∨ b^{4, 143}_1 c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ -p_568 ∨ -b^{4, 143}_0 c in DIMACS: 7979 7980 -7981 -568 -7982 0 7979 7980 -7981 -568 7983 0 7979 7980 -7981 -568 -7984 0 c 2+1 --> break c (-b^{4, 142}_2 ∧ b^{4, 142}_1 ∧ -b^{4, 142}_0 ∧ p_568) -> break c in CNF: c b^{4, 142}_2 ∨ -b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ -p_568 ∨ break c in DIMACS: 7979 -7980 7981 -568 1162 0 c 2-1 --> 1 c (-b^{4, 142}_2 ∧ b^{4, 142}_1 ∧ -b^{4, 142}_0 ∧ -p_568) -> (-b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ b^{4, 143}_0) c in CNF: c b^{4, 142}_2 ∨ -b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ p_568 ∨ -b^{4, 143}_2 c b^{4, 142}_2 ∨ -b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ p_568 ∨ -b^{4, 143}_1 c b^{4, 142}_2 ∨ -b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ p_568 ∨ b^{4, 143}_0 c in DIMACS: 7979 -7980 7981 568 -7982 0 7979 -7980 7981 568 -7983 0 7979 -7980 7981 568 7984 0 c 1-1 --> 0 c (-b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ b^{4, 142}_0 ∧ -p_568) -> (-b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ -b^{4, 143}_0) c in CNF: c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ p_568 ∨ -b^{4, 143}_2 c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ p_568 ∨ -b^{4, 143}_1 c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ p_568 ∨ -b^{4, 143}_0 c in DIMACS: 7979 7980 -7981 568 -7982 0 7979 7980 -7981 568 -7983 0 7979 7980 -7981 568 -7984 0 c 0-1 --> -1 c (-b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ -b^{4, 142}_0 ∧ -p_568) -> ( b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ b^{4, 143}_0) c in CNF: c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ p_568 ∨ b^{4, 143}_2 c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ p_568 ∨ -b^{4, 143}_1 c b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ p_568 ∨ b^{4, 143}_0 c in DIMACS: 7979 7980 7981 568 7982 0 7979 7980 7981 568 -7983 0 7979 7980 7981 568 7984 0 c -1-1 --> -2 c ( b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ b^{4, 142}_0 ∧ -p_568) -> ( b^{4, 143}_2 ∧ b^{4, 143}_1 ∧ -b^{4, 143}_0) c in CNF: c -b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ p_568 ∨ b^{4, 143}_2 c -b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ p_568 ∨ b^{4, 143}_1 c -b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ p_568 ∨ -b^{4, 143}_0 c in DIMACS: -7979 7980 -7981 568 7982 0 -7979 7980 -7981 568 7983 0 -7979 7980 -7981 568 -7984 0 c -2-1 --> break c ( b^{4, 142}_2 ∧ b^{4, 142}_1 ∧ -b^{4, 142}_0 ∧ -p_568) -> break c in CNF: c -b^{4, 142}_2 ∨ -b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ p_568 ∨ break c in DIMACS: -7979 -7980 7981 568 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 142}_2 ∧ -b^{4, 142}_1 ∧ -b^{4, 142}_0 ∧ true) c in CNF: c -b^{4, 142}_2 ∨ b^{4, 142}_1 ∨ b^{4, 142}_0 ∨ false c in DIMACS: -7979 7980 7981 0 c 3 does not represent an automaton state. c -(-b^{4, 142}_2 ∧ b^{4, 142}_1 ∧ b^{4, 142}_0 ∧ true) c in CNF: c b^{4, 142}_2 ∨ -b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ false c in DIMACS: 7979 -7980 -7981 0 c -3 does not represent an automaton state. c -( b^{4, 142}_2 ∧ b^{4, 142}_1 ∧ b^{4, 142}_0 ∧ true) c in CNF: c -b^{4, 142}_2 ∨ -b^{4, 142}_1 ∨ -b^{4, 142}_0 ∨ false c in DIMACS: -7979 -7980 -7981 0 c i = 143 c -2+1 --> -1 c ( b^{4, 143}_2 ∧ b^{4, 143}_1 ∧ -b^{4, 143}_0 ∧ p_572) -> ( b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ b^{4, 144}_0) c in CNF: c -b^{4, 143}_2 ∨ -b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ -p_572 ∨ b^{4, 144}_2 c -b^{4, 143}_2 ∨ -b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ -p_572 ∨ -b^{4, 144}_1 c -b^{4, 143}_2 ∨ -b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ -p_572 ∨ b^{4, 144}_0 c in DIMACS: -7982 -7983 7984 -572 7985 0 -7982 -7983 7984 -572 -7986 0 -7982 -7983 7984 -572 7987 0 c -1+1 --> 0 c ( b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ b^{4, 143}_0 ∧ p_572) -> (-b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ -b^{4, 144}_0) c in CNF: c -b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ -p_572 ∨ -b^{4, 144}_2 c -b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ -p_572 ∨ -b^{4, 144}_1 c -b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ -p_572 ∨ -b^{4, 144}_0 c in DIMACS: -7982 7983 -7984 -572 -7985 0 -7982 7983 -7984 -572 -7986 0 -7982 7983 -7984 -572 -7987 0 c 0+1 --> 1 c (-b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ -b^{4, 143}_0 ∧ p_572) -> (-b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ b^{4, 144}_0) c in CNF: c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ -p_572 ∨ -b^{4, 144}_2 c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ -p_572 ∨ -b^{4, 144}_1 c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ -p_572 ∨ b^{4, 144}_0 c in DIMACS: 7982 7983 7984 -572 -7985 0 7982 7983 7984 -572 -7986 0 7982 7983 7984 -572 7987 0 c 1+1 --> 2 c (-b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ b^{4, 143}_0 ∧ p_572) -> (-b^{4, 144}_2 ∧ b^{4, 144}_1 ∧ -b^{4, 144}_0) c in CNF: c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ -p_572 ∨ -b^{4, 144}_2 c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ -p_572 ∨ b^{4, 144}_1 c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ -p_572 ∨ -b^{4, 144}_0 c in DIMACS: 7982 7983 -7984 -572 -7985 0 7982 7983 -7984 -572 7986 0 7982 7983 -7984 -572 -7987 0 c 2+1 --> break c (-b^{4, 143}_2 ∧ b^{4, 143}_1 ∧ -b^{4, 143}_0 ∧ p_572) -> break c in CNF: c b^{4, 143}_2 ∨ -b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ -p_572 ∨ break c in DIMACS: 7982 -7983 7984 -572 1162 0 c 2-1 --> 1 c (-b^{4, 143}_2 ∧ b^{4, 143}_1 ∧ -b^{4, 143}_0 ∧ -p_572) -> (-b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ b^{4, 144}_0) c in CNF: c b^{4, 143}_2 ∨ -b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ p_572 ∨ -b^{4, 144}_2 c b^{4, 143}_2 ∨ -b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ p_572 ∨ -b^{4, 144}_1 c b^{4, 143}_2 ∨ -b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ p_572 ∨ b^{4, 144}_0 c in DIMACS: 7982 -7983 7984 572 -7985 0 7982 -7983 7984 572 -7986 0 7982 -7983 7984 572 7987 0 c 1-1 --> 0 c (-b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ b^{4, 143}_0 ∧ -p_572) -> (-b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ -b^{4, 144}_0) c in CNF: c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ p_572 ∨ -b^{4, 144}_2 c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ p_572 ∨ -b^{4, 144}_1 c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ p_572 ∨ -b^{4, 144}_0 c in DIMACS: 7982 7983 -7984 572 -7985 0 7982 7983 -7984 572 -7986 0 7982 7983 -7984 572 -7987 0 c 0-1 --> -1 c (-b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ -b^{4, 143}_0 ∧ -p_572) -> ( b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ b^{4, 144}_0) c in CNF: c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ p_572 ∨ b^{4, 144}_2 c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ p_572 ∨ -b^{4, 144}_1 c b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ p_572 ∨ b^{4, 144}_0 c in DIMACS: 7982 7983 7984 572 7985 0 7982 7983 7984 572 -7986 0 7982 7983 7984 572 7987 0 c -1-1 --> -2 c ( b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ b^{4, 143}_0 ∧ -p_572) -> ( b^{4, 144}_2 ∧ b^{4, 144}_1 ∧ -b^{4, 144}_0) c in CNF: c -b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ p_572 ∨ b^{4, 144}_2 c -b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ p_572 ∨ b^{4, 144}_1 c -b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ p_572 ∨ -b^{4, 144}_0 c in DIMACS: -7982 7983 -7984 572 7985 0 -7982 7983 -7984 572 7986 0 -7982 7983 -7984 572 -7987 0 c -2-1 --> break c ( b^{4, 143}_2 ∧ b^{4, 143}_1 ∧ -b^{4, 143}_0 ∧ -p_572) -> break c in CNF: c -b^{4, 143}_2 ∨ -b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ p_572 ∨ break c in DIMACS: -7982 -7983 7984 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 143}_2 ∧ -b^{4, 143}_1 ∧ -b^{4, 143}_0 ∧ true) c in CNF: c -b^{4, 143}_2 ∨ b^{4, 143}_1 ∨ b^{4, 143}_0 ∨ false c in DIMACS: -7982 7983 7984 0 c 3 does not represent an automaton state. c -(-b^{4, 143}_2 ∧ b^{4, 143}_1 ∧ b^{4, 143}_0 ∧ true) c in CNF: c b^{4, 143}_2 ∨ -b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ false c in DIMACS: 7982 -7983 -7984 0 c -3 does not represent an automaton state. c -( b^{4, 143}_2 ∧ b^{4, 143}_1 ∧ b^{4, 143}_0 ∧ true) c in CNF: c -b^{4, 143}_2 ∨ -b^{4, 143}_1 ∨ -b^{4, 143}_0 ∨ false c in DIMACS: -7982 -7983 -7984 0 c i = 144 c -2+1 --> -1 c ( b^{4, 144}_2 ∧ b^{4, 144}_1 ∧ -b^{4, 144}_0 ∧ p_576) -> ( b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ b^{4, 145}_0) c in CNF: c -b^{4, 144}_2 ∨ -b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ -p_576 ∨ b^{4, 145}_2 c -b^{4, 144}_2 ∨ -b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ -p_576 ∨ -b^{4, 145}_1 c -b^{4, 144}_2 ∨ -b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ -p_576 ∨ b^{4, 145}_0 c in DIMACS: -7985 -7986 7987 -576 7988 0 -7985 -7986 7987 -576 -7989 0 -7985 -7986 7987 -576 7990 0 c -1+1 --> 0 c ( b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ b^{4, 144}_0 ∧ p_576) -> (-b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ -b^{4, 145}_0) c in CNF: c -b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ -p_576 ∨ -b^{4, 145}_2 c -b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ -p_576 ∨ -b^{4, 145}_1 c -b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ -p_576 ∨ -b^{4, 145}_0 c in DIMACS: -7985 7986 -7987 -576 -7988 0 -7985 7986 -7987 -576 -7989 0 -7985 7986 -7987 -576 -7990 0 c 0+1 --> 1 c (-b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ -b^{4, 144}_0 ∧ p_576) -> (-b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ b^{4, 145}_0) c in CNF: c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ -p_576 ∨ -b^{4, 145}_2 c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ -p_576 ∨ -b^{4, 145}_1 c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ -p_576 ∨ b^{4, 145}_0 c in DIMACS: 7985 7986 7987 -576 -7988 0 7985 7986 7987 -576 -7989 0 7985 7986 7987 -576 7990 0 c 1+1 --> 2 c (-b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ b^{4, 144}_0 ∧ p_576) -> (-b^{4, 145}_2 ∧ b^{4, 145}_1 ∧ -b^{4, 145}_0) c in CNF: c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ -p_576 ∨ -b^{4, 145}_2 c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ -p_576 ∨ b^{4, 145}_1 c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ -p_576 ∨ -b^{4, 145}_0 c in DIMACS: 7985 7986 -7987 -576 -7988 0 7985 7986 -7987 -576 7989 0 7985 7986 -7987 -576 -7990 0 c 2+1 --> break c (-b^{4, 144}_2 ∧ b^{4, 144}_1 ∧ -b^{4, 144}_0 ∧ p_576) -> break c in CNF: c b^{4, 144}_2 ∨ -b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ -p_576 ∨ break c in DIMACS: 7985 -7986 7987 -576 1162 0 c 2-1 --> 1 c (-b^{4, 144}_2 ∧ b^{4, 144}_1 ∧ -b^{4, 144}_0 ∧ -p_576) -> (-b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ b^{4, 145}_0) c in CNF: c b^{4, 144}_2 ∨ -b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ p_576 ∨ -b^{4, 145}_2 c b^{4, 144}_2 ∨ -b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ p_576 ∨ -b^{4, 145}_1 c b^{4, 144}_2 ∨ -b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ p_576 ∨ b^{4, 145}_0 c in DIMACS: 7985 -7986 7987 576 -7988 0 7985 -7986 7987 576 -7989 0 7985 -7986 7987 576 7990 0 c 1-1 --> 0 c (-b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ b^{4, 144}_0 ∧ -p_576) -> (-b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ -b^{4, 145}_0) c in CNF: c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ p_576 ∨ -b^{4, 145}_2 c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ p_576 ∨ -b^{4, 145}_1 c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ p_576 ∨ -b^{4, 145}_0 c in DIMACS: 7985 7986 -7987 576 -7988 0 7985 7986 -7987 576 -7989 0 7985 7986 -7987 576 -7990 0 c 0-1 --> -1 c (-b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ -b^{4, 144}_0 ∧ -p_576) -> ( b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ b^{4, 145}_0) c in CNF: c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ p_576 ∨ b^{4, 145}_2 c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ p_576 ∨ -b^{4, 145}_1 c b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ p_576 ∨ b^{4, 145}_0 c in DIMACS: 7985 7986 7987 576 7988 0 7985 7986 7987 576 -7989 0 7985 7986 7987 576 7990 0 c -1-1 --> -2 c ( b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ b^{4, 144}_0 ∧ -p_576) -> ( b^{4, 145}_2 ∧ b^{4, 145}_1 ∧ -b^{4, 145}_0) c in CNF: c -b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ p_576 ∨ b^{4, 145}_2 c -b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ p_576 ∨ b^{4, 145}_1 c -b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ p_576 ∨ -b^{4, 145}_0 c in DIMACS: -7985 7986 -7987 576 7988 0 -7985 7986 -7987 576 7989 0 -7985 7986 -7987 576 -7990 0 c -2-1 --> break c ( b^{4, 144}_2 ∧ b^{4, 144}_1 ∧ -b^{4, 144}_0 ∧ -p_576) -> break c in CNF: c -b^{4, 144}_2 ∨ -b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ p_576 ∨ break c in DIMACS: -7985 -7986 7987 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 144}_2 ∧ -b^{4, 144}_1 ∧ -b^{4, 144}_0 ∧ true) c in CNF: c -b^{4, 144}_2 ∨ b^{4, 144}_1 ∨ b^{4, 144}_0 ∨ false c in DIMACS: -7985 7986 7987 0 c 3 does not represent an automaton state. c -(-b^{4, 144}_2 ∧ b^{4, 144}_1 ∧ b^{4, 144}_0 ∧ true) c in CNF: c b^{4, 144}_2 ∨ -b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ false c in DIMACS: 7985 -7986 -7987 0 c -3 does not represent an automaton state. c -( b^{4, 144}_2 ∧ b^{4, 144}_1 ∧ b^{4, 144}_0 ∧ true) c in CNF: c -b^{4, 144}_2 ∨ -b^{4, 144}_1 ∨ -b^{4, 144}_0 ∨ false c in DIMACS: -7985 -7986 -7987 0 c i = 145 c -2+1 --> -1 c ( b^{4, 145}_2 ∧ b^{4, 145}_1 ∧ -b^{4, 145}_0 ∧ p_580) -> ( b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ b^{4, 146}_0) c in CNF: c -b^{4, 145}_2 ∨ -b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ -p_580 ∨ b^{4, 146}_2 c -b^{4, 145}_2 ∨ -b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ -p_580 ∨ -b^{4, 146}_1 c -b^{4, 145}_2 ∨ -b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ -p_580 ∨ b^{4, 146}_0 c in DIMACS: -7988 -7989 7990 -580 7991 0 -7988 -7989 7990 -580 -7992 0 -7988 -7989 7990 -580 7993 0 c -1+1 --> 0 c ( b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ b^{4, 145}_0 ∧ p_580) -> (-b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ -b^{4, 146}_0) c in CNF: c -b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ -p_580 ∨ -b^{4, 146}_2 c -b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ -p_580 ∨ -b^{4, 146}_1 c -b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ -p_580 ∨ -b^{4, 146}_0 c in DIMACS: -7988 7989 -7990 -580 -7991 0 -7988 7989 -7990 -580 -7992 0 -7988 7989 -7990 -580 -7993 0 c 0+1 --> 1 c (-b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ -b^{4, 145}_0 ∧ p_580) -> (-b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ b^{4, 146}_0) c in CNF: c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ -p_580 ∨ -b^{4, 146}_2 c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ -p_580 ∨ -b^{4, 146}_1 c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ -p_580 ∨ b^{4, 146}_0 c in DIMACS: 7988 7989 7990 -580 -7991 0 7988 7989 7990 -580 -7992 0 7988 7989 7990 -580 7993 0 c 1+1 --> 2 c (-b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ b^{4, 145}_0 ∧ p_580) -> (-b^{4, 146}_2 ∧ b^{4, 146}_1 ∧ -b^{4, 146}_0) c in CNF: c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ -p_580 ∨ -b^{4, 146}_2 c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ -p_580 ∨ b^{4, 146}_1 c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ -p_580 ∨ -b^{4, 146}_0 c in DIMACS: 7988 7989 -7990 -580 -7991 0 7988 7989 -7990 -580 7992 0 7988 7989 -7990 -580 -7993 0 c 2+1 --> break c (-b^{4, 145}_2 ∧ b^{4, 145}_1 ∧ -b^{4, 145}_0 ∧ p_580) -> break c in CNF: c b^{4, 145}_2 ∨ -b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ -p_580 ∨ break c in DIMACS: 7988 -7989 7990 -580 1162 0 c 2-1 --> 1 c (-b^{4, 145}_2 ∧ b^{4, 145}_1 ∧ -b^{4, 145}_0 ∧ -p_580) -> (-b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ b^{4, 146}_0) c in CNF: c b^{4, 145}_2 ∨ -b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ p_580 ∨ -b^{4, 146}_2 c b^{4, 145}_2 ∨ -b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ p_580 ∨ -b^{4, 146}_1 c b^{4, 145}_2 ∨ -b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ p_580 ∨ b^{4, 146}_0 c in DIMACS: 7988 -7989 7990 580 -7991 0 7988 -7989 7990 580 -7992 0 7988 -7989 7990 580 7993 0 c 1-1 --> 0 c (-b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ b^{4, 145}_0 ∧ -p_580) -> (-b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ -b^{4, 146}_0) c in CNF: c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ p_580 ∨ -b^{4, 146}_2 c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ p_580 ∨ -b^{4, 146}_1 c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ p_580 ∨ -b^{4, 146}_0 c in DIMACS: 7988 7989 -7990 580 -7991 0 7988 7989 -7990 580 -7992 0 7988 7989 -7990 580 -7993 0 c 0-1 --> -1 c (-b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ -b^{4, 145}_0 ∧ -p_580) -> ( b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ b^{4, 146}_0) c in CNF: c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ p_580 ∨ b^{4, 146}_2 c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ p_580 ∨ -b^{4, 146}_1 c b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ p_580 ∨ b^{4, 146}_0 c in DIMACS: 7988 7989 7990 580 7991 0 7988 7989 7990 580 -7992 0 7988 7989 7990 580 7993 0 c -1-1 --> -2 c ( b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ b^{4, 145}_0 ∧ -p_580) -> ( b^{4, 146}_2 ∧ b^{4, 146}_1 ∧ -b^{4, 146}_0) c in CNF: c -b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ p_580 ∨ b^{4, 146}_2 c -b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ p_580 ∨ b^{4, 146}_1 c -b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ p_580 ∨ -b^{4, 146}_0 c in DIMACS: -7988 7989 -7990 580 7991 0 -7988 7989 -7990 580 7992 0 -7988 7989 -7990 580 -7993 0 c -2-1 --> break c ( b^{4, 145}_2 ∧ b^{4, 145}_1 ∧ -b^{4, 145}_0 ∧ -p_580) -> break c in CNF: c -b^{4, 145}_2 ∨ -b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ p_580 ∨ break c in DIMACS: -7988 -7989 7990 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 145}_2 ∧ -b^{4, 145}_1 ∧ -b^{4, 145}_0 ∧ true) c in CNF: c -b^{4, 145}_2 ∨ b^{4, 145}_1 ∨ b^{4, 145}_0 ∨ false c in DIMACS: -7988 7989 7990 0 c 3 does not represent an automaton state. c -(-b^{4, 145}_2 ∧ b^{4, 145}_1 ∧ b^{4, 145}_0 ∧ true) c in CNF: c b^{4, 145}_2 ∨ -b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ false c in DIMACS: 7988 -7989 -7990 0 c -3 does not represent an automaton state. c -( b^{4, 145}_2 ∧ b^{4, 145}_1 ∧ b^{4, 145}_0 ∧ true) c in CNF: c -b^{4, 145}_2 ∨ -b^{4, 145}_1 ∨ -b^{4, 145}_0 ∨ false c in DIMACS: -7988 -7989 -7990 0 c i = 146 c -2+1 --> -1 c ( b^{4, 146}_2 ∧ b^{4, 146}_1 ∧ -b^{4, 146}_0 ∧ p_584) -> ( b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ b^{4, 147}_0) c in CNF: c -b^{4, 146}_2 ∨ -b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ -p_584 ∨ b^{4, 147}_2 c -b^{4, 146}_2 ∨ -b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ -p_584 ∨ -b^{4, 147}_1 c -b^{4, 146}_2 ∨ -b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ -p_584 ∨ b^{4, 147}_0 c in DIMACS: -7991 -7992 7993 -584 7994 0 -7991 -7992 7993 -584 -7995 0 -7991 -7992 7993 -584 7996 0 c -1+1 --> 0 c ( b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ b^{4, 146}_0 ∧ p_584) -> (-b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ -b^{4, 147}_0) c in CNF: c -b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ -p_584 ∨ -b^{4, 147}_2 c -b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ -p_584 ∨ -b^{4, 147}_1 c -b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ -p_584 ∨ -b^{4, 147}_0 c in DIMACS: -7991 7992 -7993 -584 -7994 0 -7991 7992 -7993 -584 -7995 0 -7991 7992 -7993 -584 -7996 0 c 0+1 --> 1 c (-b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ -b^{4, 146}_0 ∧ p_584) -> (-b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ b^{4, 147}_0) c in CNF: c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ -p_584 ∨ -b^{4, 147}_2 c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ -p_584 ∨ -b^{4, 147}_1 c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ -p_584 ∨ b^{4, 147}_0 c in DIMACS: 7991 7992 7993 -584 -7994 0 7991 7992 7993 -584 -7995 0 7991 7992 7993 -584 7996 0 c 1+1 --> 2 c (-b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ b^{4, 146}_0 ∧ p_584) -> (-b^{4, 147}_2 ∧ b^{4, 147}_1 ∧ -b^{4, 147}_0) c in CNF: c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ -p_584 ∨ -b^{4, 147}_2 c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ -p_584 ∨ b^{4, 147}_1 c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ -p_584 ∨ -b^{4, 147}_0 c in DIMACS: 7991 7992 -7993 -584 -7994 0 7991 7992 -7993 -584 7995 0 7991 7992 -7993 -584 -7996 0 c 2+1 --> break c (-b^{4, 146}_2 ∧ b^{4, 146}_1 ∧ -b^{4, 146}_0 ∧ p_584) -> break c in CNF: c b^{4, 146}_2 ∨ -b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ -p_584 ∨ break c in DIMACS: 7991 -7992 7993 -584 1162 0 c 2-1 --> 1 c (-b^{4, 146}_2 ∧ b^{4, 146}_1 ∧ -b^{4, 146}_0 ∧ -p_584) -> (-b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ b^{4, 147}_0) c in CNF: c b^{4, 146}_2 ∨ -b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ p_584 ∨ -b^{4, 147}_2 c b^{4, 146}_2 ∨ -b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ p_584 ∨ -b^{4, 147}_1 c b^{4, 146}_2 ∨ -b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ p_584 ∨ b^{4, 147}_0 c in DIMACS: 7991 -7992 7993 584 -7994 0 7991 -7992 7993 584 -7995 0 7991 -7992 7993 584 7996 0 c 1-1 --> 0 c (-b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ b^{4, 146}_0 ∧ -p_584) -> (-b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ -b^{4, 147}_0) c in CNF: c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ p_584 ∨ -b^{4, 147}_2 c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ p_584 ∨ -b^{4, 147}_1 c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ p_584 ∨ -b^{4, 147}_0 c in DIMACS: 7991 7992 -7993 584 -7994 0 7991 7992 -7993 584 -7995 0 7991 7992 -7993 584 -7996 0 c 0-1 --> -1 c (-b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ -b^{4, 146}_0 ∧ -p_584) -> ( b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ b^{4, 147}_0) c in CNF: c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ p_584 ∨ b^{4, 147}_2 c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ p_584 ∨ -b^{4, 147}_1 c b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ p_584 ∨ b^{4, 147}_0 c in DIMACS: 7991 7992 7993 584 7994 0 7991 7992 7993 584 -7995 0 7991 7992 7993 584 7996 0 c -1-1 --> -2 c ( b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ b^{4, 146}_0 ∧ -p_584) -> ( b^{4, 147}_2 ∧ b^{4, 147}_1 ∧ -b^{4, 147}_0) c in CNF: c -b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ p_584 ∨ b^{4, 147}_2 c -b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ p_584 ∨ b^{4, 147}_1 c -b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ p_584 ∨ -b^{4, 147}_0 c in DIMACS: -7991 7992 -7993 584 7994 0 -7991 7992 -7993 584 7995 0 -7991 7992 -7993 584 -7996 0 c -2-1 --> break c ( b^{4, 146}_2 ∧ b^{4, 146}_1 ∧ -b^{4, 146}_0 ∧ -p_584) -> break c in CNF: c -b^{4, 146}_2 ∨ -b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ p_584 ∨ break c in DIMACS: -7991 -7992 7993 584 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 146}_2 ∧ -b^{4, 146}_1 ∧ -b^{4, 146}_0 ∧ true) c in CNF: c -b^{4, 146}_2 ∨ b^{4, 146}_1 ∨ b^{4, 146}_0 ∨ false c in DIMACS: -7991 7992 7993 0 c 3 does not represent an automaton state. c -(-b^{4, 146}_2 ∧ b^{4, 146}_1 ∧ b^{4, 146}_0 ∧ true) c in CNF: c b^{4, 146}_2 ∨ -b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ false c in DIMACS: 7991 -7992 -7993 0 c -3 does not represent an automaton state. c -( b^{4, 146}_2 ∧ b^{4, 146}_1 ∧ b^{4, 146}_0 ∧ true) c in CNF: c -b^{4, 146}_2 ∨ -b^{4, 146}_1 ∨ -b^{4, 146}_0 ∨ false c in DIMACS: -7991 -7992 -7993 0 c i = 147 c -2+1 --> -1 c ( b^{4, 147}_2 ∧ b^{4, 147}_1 ∧ -b^{4, 147}_0 ∧ p_588) -> ( b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ b^{4, 148}_0) c in CNF: c -b^{4, 147}_2 ∨ -b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ -p_588 ∨ b^{4, 148}_2 c -b^{4, 147}_2 ∨ -b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ -p_588 ∨ -b^{4, 148}_1 c -b^{4, 147}_2 ∨ -b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ -p_588 ∨ b^{4, 148}_0 c in DIMACS: -7994 -7995 7996 -588 7997 0 -7994 -7995 7996 -588 -7998 0 -7994 -7995 7996 -588 7999 0 c -1+1 --> 0 c ( b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ b^{4, 147}_0 ∧ p_588) -> (-b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ -b^{4, 148}_0) c in CNF: c -b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ -p_588 ∨ -b^{4, 148}_2 c -b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ -p_588 ∨ -b^{4, 148}_1 c -b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ -p_588 ∨ -b^{4, 148}_0 c in DIMACS: -7994 7995 -7996 -588 -7997 0 -7994 7995 -7996 -588 -7998 0 -7994 7995 -7996 -588 -7999 0 c 0+1 --> 1 c (-b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ -b^{4, 147}_0 ∧ p_588) -> (-b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ b^{4, 148}_0) c in CNF: c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ -p_588 ∨ -b^{4, 148}_2 c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ -p_588 ∨ -b^{4, 148}_1 c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ -p_588 ∨ b^{4, 148}_0 c in DIMACS: 7994 7995 7996 -588 -7997 0 7994 7995 7996 -588 -7998 0 7994 7995 7996 -588 7999 0 c 1+1 --> 2 c (-b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ b^{4, 147}_0 ∧ p_588) -> (-b^{4, 148}_2 ∧ b^{4, 148}_1 ∧ -b^{4, 148}_0) c in CNF: c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ -p_588 ∨ -b^{4, 148}_2 c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ -p_588 ∨ b^{4, 148}_1 c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ -p_588 ∨ -b^{4, 148}_0 c in DIMACS: 7994 7995 -7996 -588 -7997 0 7994 7995 -7996 -588 7998 0 7994 7995 -7996 -588 -7999 0 c 2+1 --> break c (-b^{4, 147}_2 ∧ b^{4, 147}_1 ∧ -b^{4, 147}_0 ∧ p_588) -> break c in CNF: c b^{4, 147}_2 ∨ -b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ -p_588 ∨ break c in DIMACS: 7994 -7995 7996 -588 1162 0 c 2-1 --> 1 c (-b^{4, 147}_2 ∧ b^{4, 147}_1 ∧ -b^{4, 147}_0 ∧ -p_588) -> (-b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ b^{4, 148}_0) c in CNF: c b^{4, 147}_2 ∨ -b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ p_588 ∨ -b^{4, 148}_2 c b^{4, 147}_2 ∨ -b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ p_588 ∨ -b^{4, 148}_1 c b^{4, 147}_2 ∨ -b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ p_588 ∨ b^{4, 148}_0 c in DIMACS: 7994 -7995 7996 588 -7997 0 7994 -7995 7996 588 -7998 0 7994 -7995 7996 588 7999 0 c 1-1 --> 0 c (-b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ b^{4, 147}_0 ∧ -p_588) -> (-b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ -b^{4, 148}_0) c in CNF: c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ p_588 ∨ -b^{4, 148}_2 c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ p_588 ∨ -b^{4, 148}_1 c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ p_588 ∨ -b^{4, 148}_0 c in DIMACS: 7994 7995 -7996 588 -7997 0 7994 7995 -7996 588 -7998 0 7994 7995 -7996 588 -7999 0 c 0-1 --> -1 c (-b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ -b^{4, 147}_0 ∧ -p_588) -> ( b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ b^{4, 148}_0) c in CNF: c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ p_588 ∨ b^{4, 148}_2 c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ p_588 ∨ -b^{4, 148}_1 c b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ p_588 ∨ b^{4, 148}_0 c in DIMACS: 7994 7995 7996 588 7997 0 7994 7995 7996 588 -7998 0 7994 7995 7996 588 7999 0 c -1-1 --> -2 c ( b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ b^{4, 147}_0 ∧ -p_588) -> ( b^{4, 148}_2 ∧ b^{4, 148}_1 ∧ -b^{4, 148}_0) c in CNF: c -b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ p_588 ∨ b^{4, 148}_2 c -b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ p_588 ∨ b^{4, 148}_1 c -b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ p_588 ∨ -b^{4, 148}_0 c in DIMACS: -7994 7995 -7996 588 7997 0 -7994 7995 -7996 588 7998 0 -7994 7995 -7996 588 -7999 0 c -2-1 --> break c ( b^{4, 147}_2 ∧ b^{4, 147}_1 ∧ -b^{4, 147}_0 ∧ -p_588) -> break c in CNF: c -b^{4, 147}_2 ∨ -b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ p_588 ∨ break c in DIMACS: -7994 -7995 7996 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 147}_2 ∧ -b^{4, 147}_1 ∧ -b^{4, 147}_0 ∧ true) c in CNF: c -b^{4, 147}_2 ∨ b^{4, 147}_1 ∨ b^{4, 147}_0 ∨ false c in DIMACS: -7994 7995 7996 0 c 3 does not represent an automaton state. c -(-b^{4, 147}_2 ∧ b^{4, 147}_1 ∧ b^{4, 147}_0 ∧ true) c in CNF: c b^{4, 147}_2 ∨ -b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ false c in DIMACS: 7994 -7995 -7996 0 c -3 does not represent an automaton state. c -( b^{4, 147}_2 ∧ b^{4, 147}_1 ∧ b^{4, 147}_0 ∧ true) c in CNF: c -b^{4, 147}_2 ∨ -b^{4, 147}_1 ∨ -b^{4, 147}_0 ∨ false c in DIMACS: -7994 -7995 -7996 0 c i = 148 c -2+1 --> -1 c ( b^{4, 148}_2 ∧ b^{4, 148}_1 ∧ -b^{4, 148}_0 ∧ p_592) -> ( b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ b^{4, 149}_0) c in CNF: c -b^{4, 148}_2 ∨ -b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ -p_592 ∨ b^{4, 149}_2 c -b^{4, 148}_2 ∨ -b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ -p_592 ∨ -b^{4, 149}_1 c -b^{4, 148}_2 ∨ -b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ -p_592 ∨ b^{4, 149}_0 c in DIMACS: -7997 -7998 7999 -592 8000 0 -7997 -7998 7999 -592 -8001 0 -7997 -7998 7999 -592 8002 0 c -1+1 --> 0 c ( b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ b^{4, 148}_0 ∧ p_592) -> (-b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ -b^{4, 149}_0) c in CNF: c -b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ -p_592 ∨ -b^{4, 149}_2 c -b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ -p_592 ∨ -b^{4, 149}_1 c -b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ -p_592 ∨ -b^{4, 149}_0 c in DIMACS: -7997 7998 -7999 -592 -8000 0 -7997 7998 -7999 -592 -8001 0 -7997 7998 -7999 -592 -8002 0 c 0+1 --> 1 c (-b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ -b^{4, 148}_0 ∧ p_592) -> (-b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ b^{4, 149}_0) c in CNF: c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ -p_592 ∨ -b^{4, 149}_2 c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ -p_592 ∨ -b^{4, 149}_1 c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ -p_592 ∨ b^{4, 149}_0 c in DIMACS: 7997 7998 7999 -592 -8000 0 7997 7998 7999 -592 -8001 0 7997 7998 7999 -592 8002 0 c 1+1 --> 2 c (-b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ b^{4, 148}_0 ∧ p_592) -> (-b^{4, 149}_2 ∧ b^{4, 149}_1 ∧ -b^{4, 149}_0) c in CNF: c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ -p_592 ∨ -b^{4, 149}_2 c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ -p_592 ∨ b^{4, 149}_1 c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ -p_592 ∨ -b^{4, 149}_0 c in DIMACS: 7997 7998 -7999 -592 -8000 0 7997 7998 -7999 -592 8001 0 7997 7998 -7999 -592 -8002 0 c 2+1 --> break c (-b^{4, 148}_2 ∧ b^{4, 148}_1 ∧ -b^{4, 148}_0 ∧ p_592) -> break c in CNF: c b^{4, 148}_2 ∨ -b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ -p_592 ∨ break c in DIMACS: 7997 -7998 7999 -592 1162 0 c 2-1 --> 1 c (-b^{4, 148}_2 ∧ b^{4, 148}_1 ∧ -b^{4, 148}_0 ∧ -p_592) -> (-b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ b^{4, 149}_0) c in CNF: c b^{4, 148}_2 ∨ -b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ p_592 ∨ -b^{4, 149}_2 c b^{4, 148}_2 ∨ -b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ p_592 ∨ -b^{4, 149}_1 c b^{4, 148}_2 ∨ -b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ p_592 ∨ b^{4, 149}_0 c in DIMACS: 7997 -7998 7999 592 -8000 0 7997 -7998 7999 592 -8001 0 7997 -7998 7999 592 8002 0 c 1-1 --> 0 c (-b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ b^{4, 148}_0 ∧ -p_592) -> (-b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ -b^{4, 149}_0) c in CNF: c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ p_592 ∨ -b^{4, 149}_2 c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ p_592 ∨ -b^{4, 149}_1 c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ p_592 ∨ -b^{4, 149}_0 c in DIMACS: 7997 7998 -7999 592 -8000 0 7997 7998 -7999 592 -8001 0 7997 7998 -7999 592 -8002 0 c 0-1 --> -1 c (-b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ -b^{4, 148}_0 ∧ -p_592) -> ( b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ b^{4, 149}_0) c in CNF: c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ p_592 ∨ b^{4, 149}_2 c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ p_592 ∨ -b^{4, 149}_1 c b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ p_592 ∨ b^{4, 149}_0 c in DIMACS: 7997 7998 7999 592 8000 0 7997 7998 7999 592 -8001 0 7997 7998 7999 592 8002 0 c -1-1 --> -2 c ( b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ b^{4, 148}_0 ∧ -p_592) -> ( b^{4, 149}_2 ∧ b^{4, 149}_1 ∧ -b^{4, 149}_0) c in CNF: c -b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ p_592 ∨ b^{4, 149}_2 c -b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ p_592 ∨ b^{4, 149}_1 c -b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ p_592 ∨ -b^{4, 149}_0 c in DIMACS: -7997 7998 -7999 592 8000 0 -7997 7998 -7999 592 8001 0 -7997 7998 -7999 592 -8002 0 c -2-1 --> break c ( b^{4, 148}_2 ∧ b^{4, 148}_1 ∧ -b^{4, 148}_0 ∧ -p_592) -> break c in CNF: c -b^{4, 148}_2 ∨ -b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ p_592 ∨ break c in DIMACS: -7997 -7998 7999 592 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 148}_2 ∧ -b^{4, 148}_1 ∧ -b^{4, 148}_0 ∧ true) c in CNF: c -b^{4, 148}_2 ∨ b^{4, 148}_1 ∨ b^{4, 148}_0 ∨ false c in DIMACS: -7997 7998 7999 0 c 3 does not represent an automaton state. c -(-b^{4, 148}_2 ∧ b^{4, 148}_1 ∧ b^{4, 148}_0 ∧ true) c in CNF: c b^{4, 148}_2 ∨ -b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ false c in DIMACS: 7997 -7998 -7999 0 c -3 does not represent an automaton state. c -( b^{4, 148}_2 ∧ b^{4, 148}_1 ∧ b^{4, 148}_0 ∧ true) c in CNF: c -b^{4, 148}_2 ∨ -b^{4, 148}_1 ∨ -b^{4, 148}_0 ∨ false c in DIMACS: -7997 -7998 -7999 0 c i = 149 c -2+1 --> -1 c ( b^{4, 149}_2 ∧ b^{4, 149}_1 ∧ -b^{4, 149}_0 ∧ p_596) -> ( b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ b^{4, 150}_0) c in CNF: c -b^{4, 149}_2 ∨ -b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ -p_596 ∨ b^{4, 150}_2 c -b^{4, 149}_2 ∨ -b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ -p_596 ∨ -b^{4, 150}_1 c -b^{4, 149}_2 ∨ -b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ -p_596 ∨ b^{4, 150}_0 c in DIMACS: -8000 -8001 8002 -596 8003 0 -8000 -8001 8002 -596 -8004 0 -8000 -8001 8002 -596 8005 0 c -1+1 --> 0 c ( b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ b^{4, 149}_0 ∧ p_596) -> (-b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ -b^{4, 150}_0) c in CNF: c -b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ -p_596 ∨ -b^{4, 150}_2 c -b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ -p_596 ∨ -b^{4, 150}_1 c -b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ -p_596 ∨ -b^{4, 150}_0 c in DIMACS: -8000 8001 -8002 -596 -8003 0 -8000 8001 -8002 -596 -8004 0 -8000 8001 -8002 -596 -8005 0 c 0+1 --> 1 c (-b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ -b^{4, 149}_0 ∧ p_596) -> (-b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ b^{4, 150}_0) c in CNF: c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ -p_596 ∨ -b^{4, 150}_2 c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ -p_596 ∨ -b^{4, 150}_1 c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ -p_596 ∨ b^{4, 150}_0 c in DIMACS: 8000 8001 8002 -596 -8003 0 8000 8001 8002 -596 -8004 0 8000 8001 8002 -596 8005 0 c 1+1 --> 2 c (-b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ b^{4, 149}_0 ∧ p_596) -> (-b^{4, 150}_2 ∧ b^{4, 150}_1 ∧ -b^{4, 150}_0) c in CNF: c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ -p_596 ∨ -b^{4, 150}_2 c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ -p_596 ∨ b^{4, 150}_1 c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ -p_596 ∨ -b^{4, 150}_0 c in DIMACS: 8000 8001 -8002 -596 -8003 0 8000 8001 -8002 -596 8004 0 8000 8001 -8002 -596 -8005 0 c 2+1 --> break c (-b^{4, 149}_2 ∧ b^{4, 149}_1 ∧ -b^{4, 149}_0 ∧ p_596) -> break c in CNF: c b^{4, 149}_2 ∨ -b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ -p_596 ∨ break c in DIMACS: 8000 -8001 8002 -596 1162 0 c 2-1 --> 1 c (-b^{4, 149}_2 ∧ b^{4, 149}_1 ∧ -b^{4, 149}_0 ∧ -p_596) -> (-b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ b^{4, 150}_0) c in CNF: c b^{4, 149}_2 ∨ -b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ p_596 ∨ -b^{4, 150}_2 c b^{4, 149}_2 ∨ -b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ p_596 ∨ -b^{4, 150}_1 c b^{4, 149}_2 ∨ -b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ p_596 ∨ b^{4, 150}_0 c in DIMACS: 8000 -8001 8002 596 -8003 0 8000 -8001 8002 596 -8004 0 8000 -8001 8002 596 8005 0 c 1-1 --> 0 c (-b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ b^{4, 149}_0 ∧ -p_596) -> (-b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ -b^{4, 150}_0) c in CNF: c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ p_596 ∨ -b^{4, 150}_2 c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ p_596 ∨ -b^{4, 150}_1 c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ p_596 ∨ -b^{4, 150}_0 c in DIMACS: 8000 8001 -8002 596 -8003 0 8000 8001 -8002 596 -8004 0 8000 8001 -8002 596 -8005 0 c 0-1 --> -1 c (-b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ -b^{4, 149}_0 ∧ -p_596) -> ( b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ b^{4, 150}_0) c in CNF: c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ p_596 ∨ b^{4, 150}_2 c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ p_596 ∨ -b^{4, 150}_1 c b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ p_596 ∨ b^{4, 150}_0 c in DIMACS: 8000 8001 8002 596 8003 0 8000 8001 8002 596 -8004 0 8000 8001 8002 596 8005 0 c -1-1 --> -2 c ( b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ b^{4, 149}_0 ∧ -p_596) -> ( b^{4, 150}_2 ∧ b^{4, 150}_1 ∧ -b^{4, 150}_0) c in CNF: c -b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ p_596 ∨ b^{4, 150}_2 c -b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ p_596 ∨ b^{4, 150}_1 c -b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ p_596 ∨ -b^{4, 150}_0 c in DIMACS: -8000 8001 -8002 596 8003 0 -8000 8001 -8002 596 8004 0 -8000 8001 -8002 596 -8005 0 c -2-1 --> break c ( b^{4, 149}_2 ∧ b^{4, 149}_1 ∧ -b^{4, 149}_0 ∧ -p_596) -> break c in CNF: c -b^{4, 149}_2 ∨ -b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ p_596 ∨ break c in DIMACS: -8000 -8001 8002 596 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 149}_2 ∧ -b^{4, 149}_1 ∧ -b^{4, 149}_0 ∧ true) c in CNF: c -b^{4, 149}_2 ∨ b^{4, 149}_1 ∨ b^{4, 149}_0 ∨ false c in DIMACS: -8000 8001 8002 0 c 3 does not represent an automaton state. c -(-b^{4, 149}_2 ∧ b^{4, 149}_1 ∧ b^{4, 149}_0 ∧ true) c in CNF: c b^{4, 149}_2 ∨ -b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ false c in DIMACS: 8000 -8001 -8002 0 c -3 does not represent an automaton state. c -( b^{4, 149}_2 ∧ b^{4, 149}_1 ∧ b^{4, 149}_0 ∧ true) c in CNF: c -b^{4, 149}_2 ∨ -b^{4, 149}_1 ∨ -b^{4, 149}_0 ∨ false c in DIMACS: -8000 -8001 -8002 0 c i = 150 c -2+1 --> -1 c ( b^{4, 150}_2 ∧ b^{4, 150}_1 ∧ -b^{4, 150}_0 ∧ p_600) -> ( b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ b^{4, 151}_0) c in CNF: c -b^{4, 150}_2 ∨ -b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ -p_600 ∨ b^{4, 151}_2 c -b^{4, 150}_2 ∨ -b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ -p_600 ∨ -b^{4, 151}_1 c -b^{4, 150}_2 ∨ -b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ -p_600 ∨ b^{4, 151}_0 c in DIMACS: -8003 -8004 8005 -600 8006 0 -8003 -8004 8005 -600 -8007 0 -8003 -8004 8005 -600 8008 0 c -1+1 --> 0 c ( b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ b^{4, 150}_0 ∧ p_600) -> (-b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ -b^{4, 151}_0) c in CNF: c -b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ -p_600 ∨ -b^{4, 151}_2 c -b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ -p_600 ∨ -b^{4, 151}_1 c -b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ -p_600 ∨ -b^{4, 151}_0 c in DIMACS: -8003 8004 -8005 -600 -8006 0 -8003 8004 -8005 -600 -8007 0 -8003 8004 -8005 -600 -8008 0 c 0+1 --> 1 c (-b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ -b^{4, 150}_0 ∧ p_600) -> (-b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ b^{4, 151}_0) c in CNF: c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ -p_600 ∨ -b^{4, 151}_2 c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ -p_600 ∨ -b^{4, 151}_1 c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ -p_600 ∨ b^{4, 151}_0 c in DIMACS: 8003 8004 8005 -600 -8006 0 8003 8004 8005 -600 -8007 0 8003 8004 8005 -600 8008 0 c 1+1 --> 2 c (-b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ b^{4, 150}_0 ∧ p_600) -> (-b^{4, 151}_2 ∧ b^{4, 151}_1 ∧ -b^{4, 151}_0) c in CNF: c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ -p_600 ∨ -b^{4, 151}_2 c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ -p_600 ∨ b^{4, 151}_1 c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ -p_600 ∨ -b^{4, 151}_0 c in DIMACS: 8003 8004 -8005 -600 -8006 0 8003 8004 -8005 -600 8007 0 8003 8004 -8005 -600 -8008 0 c 2+1 --> break c (-b^{4, 150}_2 ∧ b^{4, 150}_1 ∧ -b^{4, 150}_0 ∧ p_600) -> break c in CNF: c b^{4, 150}_2 ∨ -b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ -p_600 ∨ break c in DIMACS: 8003 -8004 8005 -600 1162 0 c 2-1 --> 1 c (-b^{4, 150}_2 ∧ b^{4, 150}_1 ∧ -b^{4, 150}_0 ∧ -p_600) -> (-b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ b^{4, 151}_0) c in CNF: c b^{4, 150}_2 ∨ -b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ p_600 ∨ -b^{4, 151}_2 c b^{4, 150}_2 ∨ -b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ p_600 ∨ -b^{4, 151}_1 c b^{4, 150}_2 ∨ -b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ p_600 ∨ b^{4, 151}_0 c in DIMACS: 8003 -8004 8005 600 -8006 0 8003 -8004 8005 600 -8007 0 8003 -8004 8005 600 8008 0 c 1-1 --> 0 c (-b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ b^{4, 150}_0 ∧ -p_600) -> (-b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ -b^{4, 151}_0) c in CNF: c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ p_600 ∨ -b^{4, 151}_2 c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ p_600 ∨ -b^{4, 151}_1 c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ p_600 ∨ -b^{4, 151}_0 c in DIMACS: 8003 8004 -8005 600 -8006 0 8003 8004 -8005 600 -8007 0 8003 8004 -8005 600 -8008 0 c 0-1 --> -1 c (-b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ -b^{4, 150}_0 ∧ -p_600) -> ( b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ b^{4, 151}_0) c in CNF: c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ p_600 ∨ b^{4, 151}_2 c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ p_600 ∨ -b^{4, 151}_1 c b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ p_600 ∨ b^{4, 151}_0 c in DIMACS: 8003 8004 8005 600 8006 0 8003 8004 8005 600 -8007 0 8003 8004 8005 600 8008 0 c -1-1 --> -2 c ( b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ b^{4, 150}_0 ∧ -p_600) -> ( b^{4, 151}_2 ∧ b^{4, 151}_1 ∧ -b^{4, 151}_0) c in CNF: c -b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ p_600 ∨ b^{4, 151}_2 c -b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ p_600 ∨ b^{4, 151}_1 c -b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ p_600 ∨ -b^{4, 151}_0 c in DIMACS: -8003 8004 -8005 600 8006 0 -8003 8004 -8005 600 8007 0 -8003 8004 -8005 600 -8008 0 c -2-1 --> break c ( b^{4, 150}_2 ∧ b^{4, 150}_1 ∧ -b^{4, 150}_0 ∧ -p_600) -> break c in CNF: c -b^{4, 150}_2 ∨ -b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ p_600 ∨ break c in DIMACS: -8003 -8004 8005 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 150}_2 ∧ -b^{4, 150}_1 ∧ -b^{4, 150}_0 ∧ true) c in CNF: c -b^{4, 150}_2 ∨ b^{4, 150}_1 ∨ b^{4, 150}_0 ∨ false c in DIMACS: -8003 8004 8005 0 c 3 does not represent an automaton state. c -(-b^{4, 150}_2 ∧ b^{4, 150}_1 ∧ b^{4, 150}_0 ∧ true) c in CNF: c b^{4, 150}_2 ∨ -b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ false c in DIMACS: 8003 -8004 -8005 0 c -3 does not represent an automaton state. c -( b^{4, 150}_2 ∧ b^{4, 150}_1 ∧ b^{4, 150}_0 ∧ true) c in CNF: c -b^{4, 150}_2 ∨ -b^{4, 150}_1 ∨ -b^{4, 150}_0 ∨ false c in DIMACS: -8003 -8004 -8005 0 c i = 151 c -2+1 --> -1 c ( b^{4, 151}_2 ∧ b^{4, 151}_1 ∧ -b^{4, 151}_0 ∧ p_604) -> ( b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ b^{4, 152}_0) c in CNF: c -b^{4, 151}_2 ∨ -b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ -p_604 ∨ b^{4, 152}_2 c -b^{4, 151}_2 ∨ -b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ -p_604 ∨ -b^{4, 152}_1 c -b^{4, 151}_2 ∨ -b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ -p_604 ∨ b^{4, 152}_0 c in DIMACS: -8006 -8007 8008 -604 8009 0 -8006 -8007 8008 -604 -8010 0 -8006 -8007 8008 -604 8011 0 c -1+1 --> 0 c ( b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ b^{4, 151}_0 ∧ p_604) -> (-b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ -b^{4, 152}_0) c in CNF: c -b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ -p_604 ∨ -b^{4, 152}_2 c -b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ -p_604 ∨ -b^{4, 152}_1 c -b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ -p_604 ∨ -b^{4, 152}_0 c in DIMACS: -8006 8007 -8008 -604 -8009 0 -8006 8007 -8008 -604 -8010 0 -8006 8007 -8008 -604 -8011 0 c 0+1 --> 1 c (-b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ -b^{4, 151}_0 ∧ p_604) -> (-b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ b^{4, 152}_0) c in CNF: c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ -p_604 ∨ -b^{4, 152}_2 c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ -p_604 ∨ -b^{4, 152}_1 c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ -p_604 ∨ b^{4, 152}_0 c in DIMACS: 8006 8007 8008 -604 -8009 0 8006 8007 8008 -604 -8010 0 8006 8007 8008 -604 8011 0 c 1+1 --> 2 c (-b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ b^{4, 151}_0 ∧ p_604) -> (-b^{4, 152}_2 ∧ b^{4, 152}_1 ∧ -b^{4, 152}_0) c in CNF: c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ -p_604 ∨ -b^{4, 152}_2 c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ -p_604 ∨ b^{4, 152}_1 c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ -p_604 ∨ -b^{4, 152}_0 c in DIMACS: 8006 8007 -8008 -604 -8009 0 8006 8007 -8008 -604 8010 0 8006 8007 -8008 -604 -8011 0 c 2+1 --> break c (-b^{4, 151}_2 ∧ b^{4, 151}_1 ∧ -b^{4, 151}_0 ∧ p_604) -> break c in CNF: c b^{4, 151}_2 ∨ -b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ -p_604 ∨ break c in DIMACS: 8006 -8007 8008 -604 1162 0 c 2-1 --> 1 c (-b^{4, 151}_2 ∧ b^{4, 151}_1 ∧ -b^{4, 151}_0 ∧ -p_604) -> (-b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ b^{4, 152}_0) c in CNF: c b^{4, 151}_2 ∨ -b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ p_604 ∨ -b^{4, 152}_2 c b^{4, 151}_2 ∨ -b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ p_604 ∨ -b^{4, 152}_1 c b^{4, 151}_2 ∨ -b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ p_604 ∨ b^{4, 152}_0 c in DIMACS: 8006 -8007 8008 604 -8009 0 8006 -8007 8008 604 -8010 0 8006 -8007 8008 604 8011 0 c 1-1 --> 0 c (-b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ b^{4, 151}_0 ∧ -p_604) -> (-b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ -b^{4, 152}_0) c in CNF: c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ p_604 ∨ -b^{4, 152}_2 c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ p_604 ∨ -b^{4, 152}_1 c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ p_604 ∨ -b^{4, 152}_0 c in DIMACS: 8006 8007 -8008 604 -8009 0 8006 8007 -8008 604 -8010 0 8006 8007 -8008 604 -8011 0 c 0-1 --> -1 c (-b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ -b^{4, 151}_0 ∧ -p_604) -> ( b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ b^{4, 152}_0) c in CNF: c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ p_604 ∨ b^{4, 152}_2 c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ p_604 ∨ -b^{4, 152}_1 c b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ p_604 ∨ b^{4, 152}_0 c in DIMACS: 8006 8007 8008 604 8009 0 8006 8007 8008 604 -8010 0 8006 8007 8008 604 8011 0 c -1-1 --> -2 c ( b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ b^{4, 151}_0 ∧ -p_604) -> ( b^{4, 152}_2 ∧ b^{4, 152}_1 ∧ -b^{4, 152}_0) c in CNF: c -b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ p_604 ∨ b^{4, 152}_2 c -b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ p_604 ∨ b^{4, 152}_1 c -b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ p_604 ∨ -b^{4, 152}_0 c in DIMACS: -8006 8007 -8008 604 8009 0 -8006 8007 -8008 604 8010 0 -8006 8007 -8008 604 -8011 0 c -2-1 --> break c ( b^{4, 151}_2 ∧ b^{4, 151}_1 ∧ -b^{4, 151}_0 ∧ -p_604) -> break c in CNF: c -b^{4, 151}_2 ∨ -b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ p_604 ∨ break c in DIMACS: -8006 -8007 8008 604 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 151}_2 ∧ -b^{4, 151}_1 ∧ -b^{4, 151}_0 ∧ true) c in CNF: c -b^{4, 151}_2 ∨ b^{4, 151}_1 ∨ b^{4, 151}_0 ∨ false c in DIMACS: -8006 8007 8008 0 c 3 does not represent an automaton state. c -(-b^{4, 151}_2 ∧ b^{4, 151}_1 ∧ b^{4, 151}_0 ∧ true) c in CNF: c b^{4, 151}_2 ∨ -b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ false c in DIMACS: 8006 -8007 -8008 0 c -3 does not represent an automaton state. c -( b^{4, 151}_2 ∧ b^{4, 151}_1 ∧ b^{4, 151}_0 ∧ true) c in CNF: c -b^{4, 151}_2 ∨ -b^{4, 151}_1 ∨ -b^{4, 151}_0 ∨ false c in DIMACS: -8006 -8007 -8008 0 c i = 152 c -2+1 --> -1 c ( b^{4, 152}_2 ∧ b^{4, 152}_1 ∧ -b^{4, 152}_0 ∧ p_608) -> ( b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ b^{4, 153}_0) c in CNF: c -b^{4, 152}_2 ∨ -b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ -p_608 ∨ b^{4, 153}_2 c -b^{4, 152}_2 ∨ -b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ -p_608 ∨ -b^{4, 153}_1 c -b^{4, 152}_2 ∨ -b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ -p_608 ∨ b^{4, 153}_0 c in DIMACS: -8009 -8010 8011 -608 8012 0 -8009 -8010 8011 -608 -8013 0 -8009 -8010 8011 -608 8014 0 c -1+1 --> 0 c ( b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ b^{4, 152}_0 ∧ p_608) -> (-b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ -b^{4, 153}_0) c in CNF: c -b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ -p_608 ∨ -b^{4, 153}_2 c -b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ -p_608 ∨ -b^{4, 153}_1 c -b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ -p_608 ∨ -b^{4, 153}_0 c in DIMACS: -8009 8010 -8011 -608 -8012 0 -8009 8010 -8011 -608 -8013 0 -8009 8010 -8011 -608 -8014 0 c 0+1 --> 1 c (-b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ -b^{4, 152}_0 ∧ p_608) -> (-b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ b^{4, 153}_0) c in CNF: c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ -p_608 ∨ -b^{4, 153}_2 c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ -p_608 ∨ -b^{4, 153}_1 c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ -p_608 ∨ b^{4, 153}_0 c in DIMACS: 8009 8010 8011 -608 -8012 0 8009 8010 8011 -608 -8013 0 8009 8010 8011 -608 8014 0 c 1+1 --> 2 c (-b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ b^{4, 152}_0 ∧ p_608) -> (-b^{4, 153}_2 ∧ b^{4, 153}_1 ∧ -b^{4, 153}_0) c in CNF: c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ -p_608 ∨ -b^{4, 153}_2 c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ -p_608 ∨ b^{4, 153}_1 c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ -p_608 ∨ -b^{4, 153}_0 c in DIMACS: 8009 8010 -8011 -608 -8012 0 8009 8010 -8011 -608 8013 0 8009 8010 -8011 -608 -8014 0 c 2+1 --> break c (-b^{4, 152}_2 ∧ b^{4, 152}_1 ∧ -b^{4, 152}_0 ∧ p_608) -> break c in CNF: c b^{4, 152}_2 ∨ -b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ -p_608 ∨ break c in DIMACS: 8009 -8010 8011 -608 1162 0 c 2-1 --> 1 c (-b^{4, 152}_2 ∧ b^{4, 152}_1 ∧ -b^{4, 152}_0 ∧ -p_608) -> (-b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ b^{4, 153}_0) c in CNF: c b^{4, 152}_2 ∨ -b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ p_608 ∨ -b^{4, 153}_2 c b^{4, 152}_2 ∨ -b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ p_608 ∨ -b^{4, 153}_1 c b^{4, 152}_2 ∨ -b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ p_608 ∨ b^{4, 153}_0 c in DIMACS: 8009 -8010 8011 608 -8012 0 8009 -8010 8011 608 -8013 0 8009 -8010 8011 608 8014 0 c 1-1 --> 0 c (-b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ b^{4, 152}_0 ∧ -p_608) -> (-b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ -b^{4, 153}_0) c in CNF: c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ p_608 ∨ -b^{4, 153}_2 c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ p_608 ∨ -b^{4, 153}_1 c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ p_608 ∨ -b^{4, 153}_0 c in DIMACS: 8009 8010 -8011 608 -8012 0 8009 8010 -8011 608 -8013 0 8009 8010 -8011 608 -8014 0 c 0-1 --> -1 c (-b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ -b^{4, 152}_0 ∧ -p_608) -> ( b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ b^{4, 153}_0) c in CNF: c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ p_608 ∨ b^{4, 153}_2 c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ p_608 ∨ -b^{4, 153}_1 c b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ p_608 ∨ b^{4, 153}_0 c in DIMACS: 8009 8010 8011 608 8012 0 8009 8010 8011 608 -8013 0 8009 8010 8011 608 8014 0 c -1-1 --> -2 c ( b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ b^{4, 152}_0 ∧ -p_608) -> ( b^{4, 153}_2 ∧ b^{4, 153}_1 ∧ -b^{4, 153}_0) c in CNF: c -b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ p_608 ∨ b^{4, 153}_2 c -b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ p_608 ∨ b^{4, 153}_1 c -b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ p_608 ∨ -b^{4, 153}_0 c in DIMACS: -8009 8010 -8011 608 8012 0 -8009 8010 -8011 608 8013 0 -8009 8010 -8011 608 -8014 0 c -2-1 --> break c ( b^{4, 152}_2 ∧ b^{4, 152}_1 ∧ -b^{4, 152}_0 ∧ -p_608) -> break c in CNF: c -b^{4, 152}_2 ∨ -b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ p_608 ∨ break c in DIMACS: -8009 -8010 8011 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 152}_2 ∧ -b^{4, 152}_1 ∧ -b^{4, 152}_0 ∧ true) c in CNF: c -b^{4, 152}_2 ∨ b^{4, 152}_1 ∨ b^{4, 152}_0 ∨ false c in DIMACS: -8009 8010 8011 0 c 3 does not represent an automaton state. c -(-b^{4, 152}_2 ∧ b^{4, 152}_1 ∧ b^{4, 152}_0 ∧ true) c in CNF: c b^{4, 152}_2 ∨ -b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ false c in DIMACS: 8009 -8010 -8011 0 c -3 does not represent an automaton state. c -( b^{4, 152}_2 ∧ b^{4, 152}_1 ∧ b^{4, 152}_0 ∧ true) c in CNF: c -b^{4, 152}_2 ∨ -b^{4, 152}_1 ∨ -b^{4, 152}_0 ∨ false c in DIMACS: -8009 -8010 -8011 0 c i = 153 c -2+1 --> -1 c ( b^{4, 153}_2 ∧ b^{4, 153}_1 ∧ -b^{4, 153}_0 ∧ p_612) -> ( b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ b^{4, 154}_0) c in CNF: c -b^{4, 153}_2 ∨ -b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ -p_612 ∨ b^{4, 154}_2 c -b^{4, 153}_2 ∨ -b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ -p_612 ∨ -b^{4, 154}_1 c -b^{4, 153}_2 ∨ -b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ -p_612 ∨ b^{4, 154}_0 c in DIMACS: -8012 -8013 8014 -612 8015 0 -8012 -8013 8014 -612 -8016 0 -8012 -8013 8014 -612 8017 0 c -1+1 --> 0 c ( b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ b^{4, 153}_0 ∧ p_612) -> (-b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ -b^{4, 154}_0) c in CNF: c -b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ -p_612 ∨ -b^{4, 154}_2 c -b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ -p_612 ∨ -b^{4, 154}_1 c -b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ -p_612 ∨ -b^{4, 154}_0 c in DIMACS: -8012 8013 -8014 -612 -8015 0 -8012 8013 -8014 -612 -8016 0 -8012 8013 -8014 -612 -8017 0 c 0+1 --> 1 c (-b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ -b^{4, 153}_0 ∧ p_612) -> (-b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ b^{4, 154}_0) c in CNF: c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ -p_612 ∨ -b^{4, 154}_2 c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ -p_612 ∨ -b^{4, 154}_1 c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ -p_612 ∨ b^{4, 154}_0 c in DIMACS: 8012 8013 8014 -612 -8015 0 8012 8013 8014 -612 -8016 0 8012 8013 8014 -612 8017 0 c 1+1 --> 2 c (-b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ b^{4, 153}_0 ∧ p_612) -> (-b^{4, 154}_2 ∧ b^{4, 154}_1 ∧ -b^{4, 154}_0) c in CNF: c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ -p_612 ∨ -b^{4, 154}_2 c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ -p_612 ∨ b^{4, 154}_1 c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ -p_612 ∨ -b^{4, 154}_0 c in DIMACS: 8012 8013 -8014 -612 -8015 0 8012 8013 -8014 -612 8016 0 8012 8013 -8014 -612 -8017 0 c 2+1 --> break c (-b^{4, 153}_2 ∧ b^{4, 153}_1 ∧ -b^{4, 153}_0 ∧ p_612) -> break c in CNF: c b^{4, 153}_2 ∨ -b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ -p_612 ∨ break c in DIMACS: 8012 -8013 8014 -612 1162 0 c 2-1 --> 1 c (-b^{4, 153}_2 ∧ b^{4, 153}_1 ∧ -b^{4, 153}_0 ∧ -p_612) -> (-b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ b^{4, 154}_0) c in CNF: c b^{4, 153}_2 ∨ -b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ p_612 ∨ -b^{4, 154}_2 c b^{4, 153}_2 ∨ -b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ p_612 ∨ -b^{4, 154}_1 c b^{4, 153}_2 ∨ -b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ p_612 ∨ b^{4, 154}_0 c in DIMACS: 8012 -8013 8014 612 -8015 0 8012 -8013 8014 612 -8016 0 8012 -8013 8014 612 8017 0 c 1-1 --> 0 c (-b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ b^{4, 153}_0 ∧ -p_612) -> (-b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ -b^{4, 154}_0) c in CNF: c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ p_612 ∨ -b^{4, 154}_2 c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ p_612 ∨ -b^{4, 154}_1 c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ p_612 ∨ -b^{4, 154}_0 c in DIMACS: 8012 8013 -8014 612 -8015 0 8012 8013 -8014 612 -8016 0 8012 8013 -8014 612 -8017 0 c 0-1 --> -1 c (-b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ -b^{4, 153}_0 ∧ -p_612) -> ( b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ b^{4, 154}_0) c in CNF: c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ p_612 ∨ b^{4, 154}_2 c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ p_612 ∨ -b^{4, 154}_1 c b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ p_612 ∨ b^{4, 154}_0 c in DIMACS: 8012 8013 8014 612 8015 0 8012 8013 8014 612 -8016 0 8012 8013 8014 612 8017 0 c -1-1 --> -2 c ( b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ b^{4, 153}_0 ∧ -p_612) -> ( b^{4, 154}_2 ∧ b^{4, 154}_1 ∧ -b^{4, 154}_0) c in CNF: c -b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ p_612 ∨ b^{4, 154}_2 c -b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ p_612 ∨ b^{4, 154}_1 c -b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ p_612 ∨ -b^{4, 154}_0 c in DIMACS: -8012 8013 -8014 612 8015 0 -8012 8013 -8014 612 8016 0 -8012 8013 -8014 612 -8017 0 c -2-1 --> break c ( b^{4, 153}_2 ∧ b^{4, 153}_1 ∧ -b^{4, 153}_0 ∧ -p_612) -> break c in CNF: c -b^{4, 153}_2 ∨ -b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ p_612 ∨ break c in DIMACS: -8012 -8013 8014 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 153}_2 ∧ -b^{4, 153}_1 ∧ -b^{4, 153}_0 ∧ true) c in CNF: c -b^{4, 153}_2 ∨ b^{4, 153}_1 ∨ b^{4, 153}_0 ∨ false c in DIMACS: -8012 8013 8014 0 c 3 does not represent an automaton state. c -(-b^{4, 153}_2 ∧ b^{4, 153}_1 ∧ b^{4, 153}_0 ∧ true) c in CNF: c b^{4, 153}_2 ∨ -b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ false c in DIMACS: 8012 -8013 -8014 0 c -3 does not represent an automaton state. c -( b^{4, 153}_2 ∧ b^{4, 153}_1 ∧ b^{4, 153}_0 ∧ true) c in CNF: c -b^{4, 153}_2 ∨ -b^{4, 153}_1 ∨ -b^{4, 153}_0 ∨ false c in DIMACS: -8012 -8013 -8014 0 c i = 154 c -2+1 --> -1 c ( b^{4, 154}_2 ∧ b^{4, 154}_1 ∧ -b^{4, 154}_0 ∧ p_616) -> ( b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ b^{4, 155}_0) c in CNF: c -b^{4, 154}_2 ∨ -b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ -p_616 ∨ b^{4, 155}_2 c -b^{4, 154}_2 ∨ -b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ -p_616 ∨ -b^{4, 155}_1 c -b^{4, 154}_2 ∨ -b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ -p_616 ∨ b^{4, 155}_0 c in DIMACS: -8015 -8016 8017 -616 8018 0 -8015 -8016 8017 -616 -8019 0 -8015 -8016 8017 -616 8020 0 c -1+1 --> 0 c ( b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ b^{4, 154}_0 ∧ p_616) -> (-b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ -b^{4, 155}_0) c in CNF: c -b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ -p_616 ∨ -b^{4, 155}_2 c -b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ -p_616 ∨ -b^{4, 155}_1 c -b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ -p_616 ∨ -b^{4, 155}_0 c in DIMACS: -8015 8016 -8017 -616 -8018 0 -8015 8016 -8017 -616 -8019 0 -8015 8016 -8017 -616 -8020 0 c 0+1 --> 1 c (-b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ -b^{4, 154}_0 ∧ p_616) -> (-b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ b^{4, 155}_0) c in CNF: c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ -p_616 ∨ -b^{4, 155}_2 c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ -p_616 ∨ -b^{4, 155}_1 c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ -p_616 ∨ b^{4, 155}_0 c in DIMACS: 8015 8016 8017 -616 -8018 0 8015 8016 8017 -616 -8019 0 8015 8016 8017 -616 8020 0 c 1+1 --> 2 c (-b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ b^{4, 154}_0 ∧ p_616) -> (-b^{4, 155}_2 ∧ b^{4, 155}_1 ∧ -b^{4, 155}_0) c in CNF: c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ -p_616 ∨ -b^{4, 155}_2 c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ -p_616 ∨ b^{4, 155}_1 c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ -p_616 ∨ -b^{4, 155}_0 c in DIMACS: 8015 8016 -8017 -616 -8018 0 8015 8016 -8017 -616 8019 0 8015 8016 -8017 -616 -8020 0 c 2+1 --> break c (-b^{4, 154}_2 ∧ b^{4, 154}_1 ∧ -b^{4, 154}_0 ∧ p_616) -> break c in CNF: c b^{4, 154}_2 ∨ -b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ -p_616 ∨ break c in DIMACS: 8015 -8016 8017 -616 1162 0 c 2-1 --> 1 c (-b^{4, 154}_2 ∧ b^{4, 154}_1 ∧ -b^{4, 154}_0 ∧ -p_616) -> (-b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ b^{4, 155}_0) c in CNF: c b^{4, 154}_2 ∨ -b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ p_616 ∨ -b^{4, 155}_2 c b^{4, 154}_2 ∨ -b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ p_616 ∨ -b^{4, 155}_1 c b^{4, 154}_2 ∨ -b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ p_616 ∨ b^{4, 155}_0 c in DIMACS: 8015 -8016 8017 616 -8018 0 8015 -8016 8017 616 -8019 0 8015 -8016 8017 616 8020 0 c 1-1 --> 0 c (-b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ b^{4, 154}_0 ∧ -p_616) -> (-b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ -b^{4, 155}_0) c in CNF: c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ p_616 ∨ -b^{4, 155}_2 c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ p_616 ∨ -b^{4, 155}_1 c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ p_616 ∨ -b^{4, 155}_0 c in DIMACS: 8015 8016 -8017 616 -8018 0 8015 8016 -8017 616 -8019 0 8015 8016 -8017 616 -8020 0 c 0-1 --> -1 c (-b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ -b^{4, 154}_0 ∧ -p_616) -> ( b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ b^{4, 155}_0) c in CNF: c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ p_616 ∨ b^{4, 155}_2 c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ p_616 ∨ -b^{4, 155}_1 c b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ p_616 ∨ b^{4, 155}_0 c in DIMACS: 8015 8016 8017 616 8018 0 8015 8016 8017 616 -8019 0 8015 8016 8017 616 8020 0 c -1-1 --> -2 c ( b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ b^{4, 154}_0 ∧ -p_616) -> ( b^{4, 155}_2 ∧ b^{4, 155}_1 ∧ -b^{4, 155}_0) c in CNF: c -b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ p_616 ∨ b^{4, 155}_2 c -b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ p_616 ∨ b^{4, 155}_1 c -b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ p_616 ∨ -b^{4, 155}_0 c in DIMACS: -8015 8016 -8017 616 8018 0 -8015 8016 -8017 616 8019 0 -8015 8016 -8017 616 -8020 0 c -2-1 --> break c ( b^{4, 154}_2 ∧ b^{4, 154}_1 ∧ -b^{4, 154}_0 ∧ -p_616) -> break c in CNF: c -b^{4, 154}_2 ∨ -b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ p_616 ∨ break c in DIMACS: -8015 -8016 8017 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 154}_2 ∧ -b^{4, 154}_1 ∧ -b^{4, 154}_0 ∧ true) c in CNF: c -b^{4, 154}_2 ∨ b^{4, 154}_1 ∨ b^{4, 154}_0 ∨ false c in DIMACS: -8015 8016 8017 0 c 3 does not represent an automaton state. c -(-b^{4, 154}_2 ∧ b^{4, 154}_1 ∧ b^{4, 154}_0 ∧ true) c in CNF: c b^{4, 154}_2 ∨ -b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ false c in DIMACS: 8015 -8016 -8017 0 c -3 does not represent an automaton state. c -( b^{4, 154}_2 ∧ b^{4, 154}_1 ∧ b^{4, 154}_0 ∧ true) c in CNF: c -b^{4, 154}_2 ∨ -b^{4, 154}_1 ∨ -b^{4, 154}_0 ∨ false c in DIMACS: -8015 -8016 -8017 0 c i = 155 c -2+1 --> -1 c ( b^{4, 155}_2 ∧ b^{4, 155}_1 ∧ -b^{4, 155}_0 ∧ p_620) -> ( b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ b^{4, 156}_0) c in CNF: c -b^{4, 155}_2 ∨ -b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ -p_620 ∨ b^{4, 156}_2 c -b^{4, 155}_2 ∨ -b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ -p_620 ∨ -b^{4, 156}_1 c -b^{4, 155}_2 ∨ -b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ -p_620 ∨ b^{4, 156}_0 c in DIMACS: -8018 -8019 8020 -620 8021 0 -8018 -8019 8020 -620 -8022 0 -8018 -8019 8020 -620 8023 0 c -1+1 --> 0 c ( b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ b^{4, 155}_0 ∧ p_620) -> (-b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ -b^{4, 156}_0) c in CNF: c -b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ -p_620 ∨ -b^{4, 156}_2 c -b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ -p_620 ∨ -b^{4, 156}_1 c -b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ -p_620 ∨ -b^{4, 156}_0 c in DIMACS: -8018 8019 -8020 -620 -8021 0 -8018 8019 -8020 -620 -8022 0 -8018 8019 -8020 -620 -8023 0 c 0+1 --> 1 c (-b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ -b^{4, 155}_0 ∧ p_620) -> (-b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ b^{4, 156}_0) c in CNF: c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ -p_620 ∨ -b^{4, 156}_2 c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ -p_620 ∨ -b^{4, 156}_1 c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ -p_620 ∨ b^{4, 156}_0 c in DIMACS: 8018 8019 8020 -620 -8021 0 8018 8019 8020 -620 -8022 0 8018 8019 8020 -620 8023 0 c 1+1 --> 2 c (-b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ b^{4, 155}_0 ∧ p_620) -> (-b^{4, 156}_2 ∧ b^{4, 156}_1 ∧ -b^{4, 156}_0) c in CNF: c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ -p_620 ∨ -b^{4, 156}_2 c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ -p_620 ∨ b^{4, 156}_1 c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ -p_620 ∨ -b^{4, 156}_0 c in DIMACS: 8018 8019 -8020 -620 -8021 0 8018 8019 -8020 -620 8022 0 8018 8019 -8020 -620 -8023 0 c 2+1 --> break c (-b^{4, 155}_2 ∧ b^{4, 155}_1 ∧ -b^{4, 155}_0 ∧ p_620) -> break c in CNF: c b^{4, 155}_2 ∨ -b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ -p_620 ∨ break c in DIMACS: 8018 -8019 8020 -620 1162 0 c 2-1 --> 1 c (-b^{4, 155}_2 ∧ b^{4, 155}_1 ∧ -b^{4, 155}_0 ∧ -p_620) -> (-b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ b^{4, 156}_0) c in CNF: c b^{4, 155}_2 ∨ -b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ p_620 ∨ -b^{4, 156}_2 c b^{4, 155}_2 ∨ -b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ p_620 ∨ -b^{4, 156}_1 c b^{4, 155}_2 ∨ -b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ p_620 ∨ b^{4, 156}_0 c in DIMACS: 8018 -8019 8020 620 -8021 0 8018 -8019 8020 620 -8022 0 8018 -8019 8020 620 8023 0 c 1-1 --> 0 c (-b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ b^{4, 155}_0 ∧ -p_620) -> (-b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ -b^{4, 156}_0) c in CNF: c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ p_620 ∨ -b^{4, 156}_2 c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ p_620 ∨ -b^{4, 156}_1 c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ p_620 ∨ -b^{4, 156}_0 c in DIMACS: 8018 8019 -8020 620 -8021 0 8018 8019 -8020 620 -8022 0 8018 8019 -8020 620 -8023 0 c 0-1 --> -1 c (-b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ -b^{4, 155}_0 ∧ -p_620) -> ( b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ b^{4, 156}_0) c in CNF: c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ p_620 ∨ b^{4, 156}_2 c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ p_620 ∨ -b^{4, 156}_1 c b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ p_620 ∨ b^{4, 156}_0 c in DIMACS: 8018 8019 8020 620 8021 0 8018 8019 8020 620 -8022 0 8018 8019 8020 620 8023 0 c -1-1 --> -2 c ( b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ b^{4, 155}_0 ∧ -p_620) -> ( b^{4, 156}_2 ∧ b^{4, 156}_1 ∧ -b^{4, 156}_0) c in CNF: c -b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ p_620 ∨ b^{4, 156}_2 c -b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ p_620 ∨ b^{4, 156}_1 c -b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ p_620 ∨ -b^{4, 156}_0 c in DIMACS: -8018 8019 -8020 620 8021 0 -8018 8019 -8020 620 8022 0 -8018 8019 -8020 620 -8023 0 c -2-1 --> break c ( b^{4, 155}_2 ∧ b^{4, 155}_1 ∧ -b^{4, 155}_0 ∧ -p_620) -> break c in CNF: c -b^{4, 155}_2 ∨ -b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ p_620 ∨ break c in DIMACS: -8018 -8019 8020 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 155}_2 ∧ -b^{4, 155}_1 ∧ -b^{4, 155}_0 ∧ true) c in CNF: c -b^{4, 155}_2 ∨ b^{4, 155}_1 ∨ b^{4, 155}_0 ∨ false c in DIMACS: -8018 8019 8020 0 c 3 does not represent an automaton state. c -(-b^{4, 155}_2 ∧ b^{4, 155}_1 ∧ b^{4, 155}_0 ∧ true) c in CNF: c b^{4, 155}_2 ∨ -b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ false c in DIMACS: 8018 -8019 -8020 0 c -3 does not represent an automaton state. c -( b^{4, 155}_2 ∧ b^{4, 155}_1 ∧ b^{4, 155}_0 ∧ true) c in CNF: c -b^{4, 155}_2 ∨ -b^{4, 155}_1 ∨ -b^{4, 155}_0 ∨ false c in DIMACS: -8018 -8019 -8020 0 c i = 156 c -2+1 --> -1 c ( b^{4, 156}_2 ∧ b^{4, 156}_1 ∧ -b^{4, 156}_0 ∧ p_624) -> ( b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ b^{4, 157}_0) c in CNF: c -b^{4, 156}_2 ∨ -b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ -p_624 ∨ b^{4, 157}_2 c -b^{4, 156}_2 ∨ -b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ -p_624 ∨ -b^{4, 157}_1 c -b^{4, 156}_2 ∨ -b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ -p_624 ∨ b^{4, 157}_0 c in DIMACS: -8021 -8022 8023 -624 8024 0 -8021 -8022 8023 -624 -8025 0 -8021 -8022 8023 -624 8026 0 c -1+1 --> 0 c ( b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ b^{4, 156}_0 ∧ p_624) -> (-b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ -b^{4, 157}_0) c in CNF: c -b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ -p_624 ∨ -b^{4, 157}_2 c -b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ -p_624 ∨ -b^{4, 157}_1 c -b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ -p_624 ∨ -b^{4, 157}_0 c in DIMACS: -8021 8022 -8023 -624 -8024 0 -8021 8022 -8023 -624 -8025 0 -8021 8022 -8023 -624 -8026 0 c 0+1 --> 1 c (-b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ -b^{4, 156}_0 ∧ p_624) -> (-b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ b^{4, 157}_0) c in CNF: c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ -p_624 ∨ -b^{4, 157}_2 c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ -p_624 ∨ -b^{4, 157}_1 c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ -p_624 ∨ b^{4, 157}_0 c in DIMACS: 8021 8022 8023 -624 -8024 0 8021 8022 8023 -624 -8025 0 8021 8022 8023 -624 8026 0 c 1+1 --> 2 c (-b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ b^{4, 156}_0 ∧ p_624) -> (-b^{4, 157}_2 ∧ b^{4, 157}_1 ∧ -b^{4, 157}_0) c in CNF: c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ -p_624 ∨ -b^{4, 157}_2 c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ -p_624 ∨ b^{4, 157}_1 c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ -p_624 ∨ -b^{4, 157}_0 c in DIMACS: 8021 8022 -8023 -624 -8024 0 8021 8022 -8023 -624 8025 0 8021 8022 -8023 -624 -8026 0 c 2+1 --> break c (-b^{4, 156}_2 ∧ b^{4, 156}_1 ∧ -b^{4, 156}_0 ∧ p_624) -> break c in CNF: c b^{4, 156}_2 ∨ -b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ -p_624 ∨ break c in DIMACS: 8021 -8022 8023 -624 1162 0 c 2-1 --> 1 c (-b^{4, 156}_2 ∧ b^{4, 156}_1 ∧ -b^{4, 156}_0 ∧ -p_624) -> (-b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ b^{4, 157}_0) c in CNF: c b^{4, 156}_2 ∨ -b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ p_624 ∨ -b^{4, 157}_2 c b^{4, 156}_2 ∨ -b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ p_624 ∨ -b^{4, 157}_1 c b^{4, 156}_2 ∨ -b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ p_624 ∨ b^{4, 157}_0 c in DIMACS: 8021 -8022 8023 624 -8024 0 8021 -8022 8023 624 -8025 0 8021 -8022 8023 624 8026 0 c 1-1 --> 0 c (-b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ b^{4, 156}_0 ∧ -p_624) -> (-b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ -b^{4, 157}_0) c in CNF: c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ p_624 ∨ -b^{4, 157}_2 c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ p_624 ∨ -b^{4, 157}_1 c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ p_624 ∨ -b^{4, 157}_0 c in DIMACS: 8021 8022 -8023 624 -8024 0 8021 8022 -8023 624 -8025 0 8021 8022 -8023 624 -8026 0 c 0-1 --> -1 c (-b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ -b^{4, 156}_0 ∧ -p_624) -> ( b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ b^{4, 157}_0) c in CNF: c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ p_624 ∨ b^{4, 157}_2 c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ p_624 ∨ -b^{4, 157}_1 c b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ p_624 ∨ b^{4, 157}_0 c in DIMACS: 8021 8022 8023 624 8024 0 8021 8022 8023 624 -8025 0 8021 8022 8023 624 8026 0 c -1-1 --> -2 c ( b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ b^{4, 156}_0 ∧ -p_624) -> ( b^{4, 157}_2 ∧ b^{4, 157}_1 ∧ -b^{4, 157}_0) c in CNF: c -b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ p_624 ∨ b^{4, 157}_2 c -b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ p_624 ∨ b^{4, 157}_1 c -b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ p_624 ∨ -b^{4, 157}_0 c in DIMACS: -8021 8022 -8023 624 8024 0 -8021 8022 -8023 624 8025 0 -8021 8022 -8023 624 -8026 0 c -2-1 --> break c ( b^{4, 156}_2 ∧ b^{4, 156}_1 ∧ -b^{4, 156}_0 ∧ -p_624) -> break c in CNF: c -b^{4, 156}_2 ∨ -b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ p_624 ∨ break c in DIMACS: -8021 -8022 8023 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 156}_2 ∧ -b^{4, 156}_1 ∧ -b^{4, 156}_0 ∧ true) c in CNF: c -b^{4, 156}_2 ∨ b^{4, 156}_1 ∨ b^{4, 156}_0 ∨ false c in DIMACS: -8021 8022 8023 0 c 3 does not represent an automaton state. c -(-b^{4, 156}_2 ∧ b^{4, 156}_1 ∧ b^{4, 156}_0 ∧ true) c in CNF: c b^{4, 156}_2 ∨ -b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ false c in DIMACS: 8021 -8022 -8023 0 c -3 does not represent an automaton state. c -( b^{4, 156}_2 ∧ b^{4, 156}_1 ∧ b^{4, 156}_0 ∧ true) c in CNF: c -b^{4, 156}_2 ∨ -b^{4, 156}_1 ∨ -b^{4, 156}_0 ∨ false c in DIMACS: -8021 -8022 -8023 0 c i = 157 c -2+1 --> -1 c ( b^{4, 157}_2 ∧ b^{4, 157}_1 ∧ -b^{4, 157}_0 ∧ p_628) -> ( b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ b^{4, 158}_0) c in CNF: c -b^{4, 157}_2 ∨ -b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ -p_628 ∨ b^{4, 158}_2 c -b^{4, 157}_2 ∨ -b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ -p_628 ∨ -b^{4, 158}_1 c -b^{4, 157}_2 ∨ -b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ -p_628 ∨ b^{4, 158}_0 c in DIMACS: -8024 -8025 8026 -628 8027 0 -8024 -8025 8026 -628 -8028 0 -8024 -8025 8026 -628 8029 0 c -1+1 --> 0 c ( b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ b^{4, 157}_0 ∧ p_628) -> (-b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ -b^{4, 158}_0) c in CNF: c -b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ -p_628 ∨ -b^{4, 158}_2 c -b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ -p_628 ∨ -b^{4, 158}_1 c -b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ -p_628 ∨ -b^{4, 158}_0 c in DIMACS: -8024 8025 -8026 -628 -8027 0 -8024 8025 -8026 -628 -8028 0 -8024 8025 -8026 -628 -8029 0 c 0+1 --> 1 c (-b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ -b^{4, 157}_0 ∧ p_628) -> (-b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ b^{4, 158}_0) c in CNF: c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ -p_628 ∨ -b^{4, 158}_2 c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ -p_628 ∨ -b^{4, 158}_1 c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ -p_628 ∨ b^{4, 158}_0 c in DIMACS: 8024 8025 8026 -628 -8027 0 8024 8025 8026 -628 -8028 0 8024 8025 8026 -628 8029 0 c 1+1 --> 2 c (-b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ b^{4, 157}_0 ∧ p_628) -> (-b^{4, 158}_2 ∧ b^{4, 158}_1 ∧ -b^{4, 158}_0) c in CNF: c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ -p_628 ∨ -b^{4, 158}_2 c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ -p_628 ∨ b^{4, 158}_1 c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ -p_628 ∨ -b^{4, 158}_0 c in DIMACS: 8024 8025 -8026 -628 -8027 0 8024 8025 -8026 -628 8028 0 8024 8025 -8026 -628 -8029 0 c 2+1 --> break c (-b^{4, 157}_2 ∧ b^{4, 157}_1 ∧ -b^{4, 157}_0 ∧ p_628) -> break c in CNF: c b^{4, 157}_2 ∨ -b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ -p_628 ∨ break c in DIMACS: 8024 -8025 8026 -628 1162 0 c 2-1 --> 1 c (-b^{4, 157}_2 ∧ b^{4, 157}_1 ∧ -b^{4, 157}_0 ∧ -p_628) -> (-b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ b^{4, 158}_0) c in CNF: c b^{4, 157}_2 ∨ -b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ p_628 ∨ -b^{4, 158}_2 c b^{4, 157}_2 ∨ -b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ p_628 ∨ -b^{4, 158}_1 c b^{4, 157}_2 ∨ -b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ p_628 ∨ b^{4, 158}_0 c in DIMACS: 8024 -8025 8026 628 -8027 0 8024 -8025 8026 628 -8028 0 8024 -8025 8026 628 8029 0 c 1-1 --> 0 c (-b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ b^{4, 157}_0 ∧ -p_628) -> (-b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ -b^{4, 158}_0) c in CNF: c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ p_628 ∨ -b^{4, 158}_2 c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ p_628 ∨ -b^{4, 158}_1 c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ p_628 ∨ -b^{4, 158}_0 c in DIMACS: 8024 8025 -8026 628 -8027 0 8024 8025 -8026 628 -8028 0 8024 8025 -8026 628 -8029 0 c 0-1 --> -1 c (-b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ -b^{4, 157}_0 ∧ -p_628) -> ( b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ b^{4, 158}_0) c in CNF: c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ p_628 ∨ b^{4, 158}_2 c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ p_628 ∨ -b^{4, 158}_1 c b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ p_628 ∨ b^{4, 158}_0 c in DIMACS: 8024 8025 8026 628 8027 0 8024 8025 8026 628 -8028 0 8024 8025 8026 628 8029 0 c -1-1 --> -2 c ( b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ b^{4, 157}_0 ∧ -p_628) -> ( b^{4, 158}_2 ∧ b^{4, 158}_1 ∧ -b^{4, 158}_0) c in CNF: c -b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ p_628 ∨ b^{4, 158}_2 c -b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ p_628 ∨ b^{4, 158}_1 c -b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ p_628 ∨ -b^{4, 158}_0 c in DIMACS: -8024 8025 -8026 628 8027 0 -8024 8025 -8026 628 8028 0 -8024 8025 -8026 628 -8029 0 c -2-1 --> break c ( b^{4, 157}_2 ∧ b^{4, 157}_1 ∧ -b^{4, 157}_0 ∧ -p_628) -> break c in CNF: c -b^{4, 157}_2 ∨ -b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ p_628 ∨ break c in DIMACS: -8024 -8025 8026 628 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 157}_2 ∧ -b^{4, 157}_1 ∧ -b^{4, 157}_0 ∧ true) c in CNF: c -b^{4, 157}_2 ∨ b^{4, 157}_1 ∨ b^{4, 157}_0 ∨ false c in DIMACS: -8024 8025 8026 0 c 3 does not represent an automaton state. c -(-b^{4, 157}_2 ∧ b^{4, 157}_1 ∧ b^{4, 157}_0 ∧ true) c in CNF: c b^{4, 157}_2 ∨ -b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ false c in DIMACS: 8024 -8025 -8026 0 c -3 does not represent an automaton state. c -( b^{4, 157}_2 ∧ b^{4, 157}_1 ∧ b^{4, 157}_0 ∧ true) c in CNF: c -b^{4, 157}_2 ∨ -b^{4, 157}_1 ∨ -b^{4, 157}_0 ∨ false c in DIMACS: -8024 -8025 -8026 0 c i = 158 c -2+1 --> -1 c ( b^{4, 158}_2 ∧ b^{4, 158}_1 ∧ -b^{4, 158}_0 ∧ p_632) -> ( b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ b^{4, 159}_0) c in CNF: c -b^{4, 158}_2 ∨ -b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ -p_632 ∨ b^{4, 159}_2 c -b^{4, 158}_2 ∨ -b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ -p_632 ∨ -b^{4, 159}_1 c -b^{4, 158}_2 ∨ -b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ -p_632 ∨ b^{4, 159}_0 c in DIMACS: -8027 -8028 8029 -632 8030 0 -8027 -8028 8029 -632 -8031 0 -8027 -8028 8029 -632 8032 0 c -1+1 --> 0 c ( b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ b^{4, 158}_0 ∧ p_632) -> (-b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ -b^{4, 159}_0) c in CNF: c -b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ -p_632 ∨ -b^{4, 159}_2 c -b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ -p_632 ∨ -b^{4, 159}_1 c -b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ -p_632 ∨ -b^{4, 159}_0 c in DIMACS: -8027 8028 -8029 -632 -8030 0 -8027 8028 -8029 -632 -8031 0 -8027 8028 -8029 -632 -8032 0 c 0+1 --> 1 c (-b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ -b^{4, 158}_0 ∧ p_632) -> (-b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ b^{4, 159}_0) c in CNF: c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ -p_632 ∨ -b^{4, 159}_2 c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ -p_632 ∨ -b^{4, 159}_1 c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ -p_632 ∨ b^{4, 159}_0 c in DIMACS: 8027 8028 8029 -632 -8030 0 8027 8028 8029 -632 -8031 0 8027 8028 8029 -632 8032 0 c 1+1 --> 2 c (-b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ b^{4, 158}_0 ∧ p_632) -> (-b^{4, 159}_2 ∧ b^{4, 159}_1 ∧ -b^{4, 159}_0) c in CNF: c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ -p_632 ∨ -b^{4, 159}_2 c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ -p_632 ∨ b^{4, 159}_1 c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ -p_632 ∨ -b^{4, 159}_0 c in DIMACS: 8027 8028 -8029 -632 -8030 0 8027 8028 -8029 -632 8031 0 8027 8028 -8029 -632 -8032 0 c 2+1 --> break c (-b^{4, 158}_2 ∧ b^{4, 158}_1 ∧ -b^{4, 158}_0 ∧ p_632) -> break c in CNF: c b^{4, 158}_2 ∨ -b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ -p_632 ∨ break c in DIMACS: 8027 -8028 8029 -632 1162 0 c 2-1 --> 1 c (-b^{4, 158}_2 ∧ b^{4, 158}_1 ∧ -b^{4, 158}_0 ∧ -p_632) -> (-b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ b^{4, 159}_0) c in CNF: c b^{4, 158}_2 ∨ -b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ p_632 ∨ -b^{4, 159}_2 c b^{4, 158}_2 ∨ -b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ p_632 ∨ -b^{4, 159}_1 c b^{4, 158}_2 ∨ -b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ p_632 ∨ b^{4, 159}_0 c in DIMACS: 8027 -8028 8029 632 -8030 0 8027 -8028 8029 632 -8031 0 8027 -8028 8029 632 8032 0 c 1-1 --> 0 c (-b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ b^{4, 158}_0 ∧ -p_632) -> (-b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ -b^{4, 159}_0) c in CNF: c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ p_632 ∨ -b^{4, 159}_2 c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ p_632 ∨ -b^{4, 159}_1 c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ p_632 ∨ -b^{4, 159}_0 c in DIMACS: 8027 8028 -8029 632 -8030 0 8027 8028 -8029 632 -8031 0 8027 8028 -8029 632 -8032 0 c 0-1 --> -1 c (-b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ -b^{4, 158}_0 ∧ -p_632) -> ( b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ b^{4, 159}_0) c in CNF: c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ p_632 ∨ b^{4, 159}_2 c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ p_632 ∨ -b^{4, 159}_1 c b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ p_632 ∨ b^{4, 159}_0 c in DIMACS: 8027 8028 8029 632 8030 0 8027 8028 8029 632 -8031 0 8027 8028 8029 632 8032 0 c -1-1 --> -2 c ( b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ b^{4, 158}_0 ∧ -p_632) -> ( b^{4, 159}_2 ∧ b^{4, 159}_1 ∧ -b^{4, 159}_0) c in CNF: c -b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ p_632 ∨ b^{4, 159}_2 c -b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ p_632 ∨ b^{4, 159}_1 c -b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ p_632 ∨ -b^{4, 159}_0 c in DIMACS: -8027 8028 -8029 632 8030 0 -8027 8028 -8029 632 8031 0 -8027 8028 -8029 632 -8032 0 c -2-1 --> break c ( b^{4, 158}_2 ∧ b^{4, 158}_1 ∧ -b^{4, 158}_0 ∧ -p_632) -> break c in CNF: c -b^{4, 158}_2 ∨ -b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ p_632 ∨ break c in DIMACS: -8027 -8028 8029 632 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 158}_2 ∧ -b^{4, 158}_1 ∧ -b^{4, 158}_0 ∧ true) c in CNF: c -b^{4, 158}_2 ∨ b^{4, 158}_1 ∨ b^{4, 158}_0 ∨ false c in DIMACS: -8027 8028 8029 0 c 3 does not represent an automaton state. c -(-b^{4, 158}_2 ∧ b^{4, 158}_1 ∧ b^{4, 158}_0 ∧ true) c in CNF: c b^{4, 158}_2 ∨ -b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ false c in DIMACS: 8027 -8028 -8029 0 c -3 does not represent an automaton state. c -( b^{4, 158}_2 ∧ b^{4, 158}_1 ∧ b^{4, 158}_0 ∧ true) c in CNF: c -b^{4, 158}_2 ∨ -b^{4, 158}_1 ∨ -b^{4, 158}_0 ∨ false c in DIMACS: -8027 -8028 -8029 0 c i = 159 c -2+1 --> -1 c ( b^{4, 159}_2 ∧ b^{4, 159}_1 ∧ -b^{4, 159}_0 ∧ p_636) -> ( b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ b^{4, 160}_0) c in CNF: c -b^{4, 159}_2 ∨ -b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ -p_636 ∨ b^{4, 160}_2 c -b^{4, 159}_2 ∨ -b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ -p_636 ∨ -b^{4, 160}_1 c -b^{4, 159}_2 ∨ -b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ -p_636 ∨ b^{4, 160}_0 c in DIMACS: -8030 -8031 8032 -636 8033 0 -8030 -8031 8032 -636 -8034 0 -8030 -8031 8032 -636 8035 0 c -1+1 --> 0 c ( b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ b^{4, 159}_0 ∧ p_636) -> (-b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ -b^{4, 160}_0) c in CNF: c -b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ -p_636 ∨ -b^{4, 160}_2 c -b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ -p_636 ∨ -b^{4, 160}_1 c -b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ -p_636 ∨ -b^{4, 160}_0 c in DIMACS: -8030 8031 -8032 -636 -8033 0 -8030 8031 -8032 -636 -8034 0 -8030 8031 -8032 -636 -8035 0 c 0+1 --> 1 c (-b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ -b^{4, 159}_0 ∧ p_636) -> (-b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ b^{4, 160}_0) c in CNF: c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ -p_636 ∨ -b^{4, 160}_2 c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ -p_636 ∨ -b^{4, 160}_1 c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ -p_636 ∨ b^{4, 160}_0 c in DIMACS: 8030 8031 8032 -636 -8033 0 8030 8031 8032 -636 -8034 0 8030 8031 8032 -636 8035 0 c 1+1 --> 2 c (-b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ b^{4, 159}_0 ∧ p_636) -> (-b^{4, 160}_2 ∧ b^{4, 160}_1 ∧ -b^{4, 160}_0) c in CNF: c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ -p_636 ∨ -b^{4, 160}_2 c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ -p_636 ∨ b^{4, 160}_1 c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ -p_636 ∨ -b^{4, 160}_0 c in DIMACS: 8030 8031 -8032 -636 -8033 0 8030 8031 -8032 -636 8034 0 8030 8031 -8032 -636 -8035 0 c 2+1 --> break c (-b^{4, 159}_2 ∧ b^{4, 159}_1 ∧ -b^{4, 159}_0 ∧ p_636) -> break c in CNF: c b^{4, 159}_2 ∨ -b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ -p_636 ∨ break c in DIMACS: 8030 -8031 8032 -636 1162 0 c 2-1 --> 1 c (-b^{4, 159}_2 ∧ b^{4, 159}_1 ∧ -b^{4, 159}_0 ∧ -p_636) -> (-b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ b^{4, 160}_0) c in CNF: c b^{4, 159}_2 ∨ -b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ p_636 ∨ -b^{4, 160}_2 c b^{4, 159}_2 ∨ -b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ p_636 ∨ -b^{4, 160}_1 c b^{4, 159}_2 ∨ -b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ p_636 ∨ b^{4, 160}_0 c in DIMACS: 8030 -8031 8032 636 -8033 0 8030 -8031 8032 636 -8034 0 8030 -8031 8032 636 8035 0 c 1-1 --> 0 c (-b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ b^{4, 159}_0 ∧ -p_636) -> (-b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ -b^{4, 160}_0) c in CNF: c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ p_636 ∨ -b^{4, 160}_2 c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ p_636 ∨ -b^{4, 160}_1 c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ p_636 ∨ -b^{4, 160}_0 c in DIMACS: 8030 8031 -8032 636 -8033 0 8030 8031 -8032 636 -8034 0 8030 8031 -8032 636 -8035 0 c 0-1 --> -1 c (-b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ -b^{4, 159}_0 ∧ -p_636) -> ( b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ b^{4, 160}_0) c in CNF: c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ p_636 ∨ b^{4, 160}_2 c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ p_636 ∨ -b^{4, 160}_1 c b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ p_636 ∨ b^{4, 160}_0 c in DIMACS: 8030 8031 8032 636 8033 0 8030 8031 8032 636 -8034 0 8030 8031 8032 636 8035 0 c -1-1 --> -2 c ( b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ b^{4, 159}_0 ∧ -p_636) -> ( b^{4, 160}_2 ∧ b^{4, 160}_1 ∧ -b^{4, 160}_0) c in CNF: c -b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ p_636 ∨ b^{4, 160}_2 c -b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ p_636 ∨ b^{4, 160}_1 c -b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ p_636 ∨ -b^{4, 160}_0 c in DIMACS: -8030 8031 -8032 636 8033 0 -8030 8031 -8032 636 8034 0 -8030 8031 -8032 636 -8035 0 c -2-1 --> break c ( b^{4, 159}_2 ∧ b^{4, 159}_1 ∧ -b^{4, 159}_0 ∧ -p_636) -> break c in CNF: c -b^{4, 159}_2 ∨ -b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ p_636 ∨ break c in DIMACS: -8030 -8031 8032 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 159}_2 ∧ -b^{4, 159}_1 ∧ -b^{4, 159}_0 ∧ true) c in CNF: c -b^{4, 159}_2 ∨ b^{4, 159}_1 ∨ b^{4, 159}_0 ∨ false c in DIMACS: -8030 8031 8032 0 c 3 does not represent an automaton state. c -(-b^{4, 159}_2 ∧ b^{4, 159}_1 ∧ b^{4, 159}_0 ∧ true) c in CNF: c b^{4, 159}_2 ∨ -b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ false c in DIMACS: 8030 -8031 -8032 0 c -3 does not represent an automaton state. c -( b^{4, 159}_2 ∧ b^{4, 159}_1 ∧ b^{4, 159}_0 ∧ true) c in CNF: c -b^{4, 159}_2 ∨ -b^{4, 159}_1 ∨ -b^{4, 159}_0 ∨ false c in DIMACS: -8030 -8031 -8032 0 c i = 160 c -2+1 --> -1 c ( b^{4, 160}_2 ∧ b^{4, 160}_1 ∧ -b^{4, 160}_0 ∧ p_640) -> ( b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ b^{4, 161}_0) c in CNF: c -b^{4, 160}_2 ∨ -b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ -p_640 ∨ b^{4, 161}_2 c -b^{4, 160}_2 ∨ -b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ -p_640 ∨ -b^{4, 161}_1 c -b^{4, 160}_2 ∨ -b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ -p_640 ∨ b^{4, 161}_0 c in DIMACS: -8033 -8034 8035 -640 8036 0 -8033 -8034 8035 -640 -8037 0 -8033 -8034 8035 -640 8038 0 c -1+1 --> 0 c ( b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ b^{4, 160}_0 ∧ p_640) -> (-b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ -b^{4, 161}_0) c in CNF: c -b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ -p_640 ∨ -b^{4, 161}_2 c -b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ -p_640 ∨ -b^{4, 161}_1 c -b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ -p_640 ∨ -b^{4, 161}_0 c in DIMACS: -8033 8034 -8035 -640 -8036 0 -8033 8034 -8035 -640 -8037 0 -8033 8034 -8035 -640 -8038 0 c 0+1 --> 1 c (-b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ -b^{4, 160}_0 ∧ p_640) -> (-b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ b^{4, 161}_0) c in CNF: c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ -p_640 ∨ -b^{4, 161}_2 c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ -p_640 ∨ -b^{4, 161}_1 c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ -p_640 ∨ b^{4, 161}_0 c in DIMACS: 8033 8034 8035 -640 -8036 0 8033 8034 8035 -640 -8037 0 8033 8034 8035 -640 8038 0 c 1+1 --> 2 c (-b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ b^{4, 160}_0 ∧ p_640) -> (-b^{4, 161}_2 ∧ b^{4, 161}_1 ∧ -b^{4, 161}_0) c in CNF: c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ -p_640 ∨ -b^{4, 161}_2 c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ -p_640 ∨ b^{4, 161}_1 c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ -p_640 ∨ -b^{4, 161}_0 c in DIMACS: 8033 8034 -8035 -640 -8036 0 8033 8034 -8035 -640 8037 0 8033 8034 -8035 -640 -8038 0 c 2+1 --> break c (-b^{4, 160}_2 ∧ b^{4, 160}_1 ∧ -b^{4, 160}_0 ∧ p_640) -> break c in CNF: c b^{4, 160}_2 ∨ -b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ -p_640 ∨ break c in DIMACS: 8033 -8034 8035 -640 1162 0 c 2-1 --> 1 c (-b^{4, 160}_2 ∧ b^{4, 160}_1 ∧ -b^{4, 160}_0 ∧ -p_640) -> (-b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ b^{4, 161}_0) c in CNF: c b^{4, 160}_2 ∨ -b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ p_640 ∨ -b^{4, 161}_2 c b^{4, 160}_2 ∨ -b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ p_640 ∨ -b^{4, 161}_1 c b^{4, 160}_2 ∨ -b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ p_640 ∨ b^{4, 161}_0 c in DIMACS: 8033 -8034 8035 640 -8036 0 8033 -8034 8035 640 -8037 0 8033 -8034 8035 640 8038 0 c 1-1 --> 0 c (-b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ b^{4, 160}_0 ∧ -p_640) -> (-b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ -b^{4, 161}_0) c in CNF: c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ p_640 ∨ -b^{4, 161}_2 c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ p_640 ∨ -b^{4, 161}_1 c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ p_640 ∨ -b^{4, 161}_0 c in DIMACS: 8033 8034 -8035 640 -8036 0 8033 8034 -8035 640 -8037 0 8033 8034 -8035 640 -8038 0 c 0-1 --> -1 c (-b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ -b^{4, 160}_0 ∧ -p_640) -> ( b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ b^{4, 161}_0) c in CNF: c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ p_640 ∨ b^{4, 161}_2 c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ p_640 ∨ -b^{4, 161}_1 c b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ p_640 ∨ b^{4, 161}_0 c in DIMACS: 8033 8034 8035 640 8036 0 8033 8034 8035 640 -8037 0 8033 8034 8035 640 8038 0 c -1-1 --> -2 c ( b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ b^{4, 160}_0 ∧ -p_640) -> ( b^{4, 161}_2 ∧ b^{4, 161}_1 ∧ -b^{4, 161}_0) c in CNF: c -b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ p_640 ∨ b^{4, 161}_2 c -b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ p_640 ∨ b^{4, 161}_1 c -b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ p_640 ∨ -b^{4, 161}_0 c in DIMACS: -8033 8034 -8035 640 8036 0 -8033 8034 -8035 640 8037 0 -8033 8034 -8035 640 -8038 0 c -2-1 --> break c ( b^{4, 160}_2 ∧ b^{4, 160}_1 ∧ -b^{4, 160}_0 ∧ -p_640) -> break c in CNF: c -b^{4, 160}_2 ∨ -b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ p_640 ∨ break c in DIMACS: -8033 -8034 8035 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 160}_2 ∧ -b^{4, 160}_1 ∧ -b^{4, 160}_0 ∧ true) c in CNF: c -b^{4, 160}_2 ∨ b^{4, 160}_1 ∨ b^{4, 160}_0 ∨ false c in DIMACS: -8033 8034 8035 0 c 3 does not represent an automaton state. c -(-b^{4, 160}_2 ∧ b^{4, 160}_1 ∧ b^{4, 160}_0 ∧ true) c in CNF: c b^{4, 160}_2 ∨ -b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ false c in DIMACS: 8033 -8034 -8035 0 c -3 does not represent an automaton state. c -( b^{4, 160}_2 ∧ b^{4, 160}_1 ∧ b^{4, 160}_0 ∧ true) c in CNF: c -b^{4, 160}_2 ∨ -b^{4, 160}_1 ∨ -b^{4, 160}_0 ∨ false c in DIMACS: -8033 -8034 -8035 0 c i = 161 c -2+1 --> -1 c ( b^{4, 161}_2 ∧ b^{4, 161}_1 ∧ -b^{4, 161}_0 ∧ p_644) -> ( b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ b^{4, 162}_0) c in CNF: c -b^{4, 161}_2 ∨ -b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ -p_644 ∨ b^{4, 162}_2 c -b^{4, 161}_2 ∨ -b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ -p_644 ∨ -b^{4, 162}_1 c -b^{4, 161}_2 ∨ -b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ -p_644 ∨ b^{4, 162}_0 c in DIMACS: -8036 -8037 8038 -644 8039 0 -8036 -8037 8038 -644 -8040 0 -8036 -8037 8038 -644 8041 0 c -1+1 --> 0 c ( b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ b^{4, 161}_0 ∧ p_644) -> (-b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ -b^{4, 162}_0) c in CNF: c -b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ -p_644 ∨ -b^{4, 162}_2 c -b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ -p_644 ∨ -b^{4, 162}_1 c -b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ -p_644 ∨ -b^{4, 162}_0 c in DIMACS: -8036 8037 -8038 -644 -8039 0 -8036 8037 -8038 -644 -8040 0 -8036 8037 -8038 -644 -8041 0 c 0+1 --> 1 c (-b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ -b^{4, 161}_0 ∧ p_644) -> (-b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ b^{4, 162}_0) c in CNF: c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ -p_644 ∨ -b^{4, 162}_2 c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ -p_644 ∨ -b^{4, 162}_1 c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ -p_644 ∨ b^{4, 162}_0 c in DIMACS: 8036 8037 8038 -644 -8039 0 8036 8037 8038 -644 -8040 0 8036 8037 8038 -644 8041 0 c 1+1 --> 2 c (-b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ b^{4, 161}_0 ∧ p_644) -> (-b^{4, 162}_2 ∧ b^{4, 162}_1 ∧ -b^{4, 162}_0) c in CNF: c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ -p_644 ∨ -b^{4, 162}_2 c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ -p_644 ∨ b^{4, 162}_1 c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ -p_644 ∨ -b^{4, 162}_0 c in DIMACS: 8036 8037 -8038 -644 -8039 0 8036 8037 -8038 -644 8040 0 8036 8037 -8038 -644 -8041 0 c 2+1 --> break c (-b^{4, 161}_2 ∧ b^{4, 161}_1 ∧ -b^{4, 161}_0 ∧ p_644) -> break c in CNF: c b^{4, 161}_2 ∨ -b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ -p_644 ∨ break c in DIMACS: 8036 -8037 8038 -644 1162 0 c 2-1 --> 1 c (-b^{4, 161}_2 ∧ b^{4, 161}_1 ∧ -b^{4, 161}_0 ∧ -p_644) -> (-b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ b^{4, 162}_0) c in CNF: c b^{4, 161}_2 ∨ -b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ p_644 ∨ -b^{4, 162}_2 c b^{4, 161}_2 ∨ -b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ p_644 ∨ -b^{4, 162}_1 c b^{4, 161}_2 ∨ -b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ p_644 ∨ b^{4, 162}_0 c in DIMACS: 8036 -8037 8038 644 -8039 0 8036 -8037 8038 644 -8040 0 8036 -8037 8038 644 8041 0 c 1-1 --> 0 c (-b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ b^{4, 161}_0 ∧ -p_644) -> (-b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ -b^{4, 162}_0) c in CNF: c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ p_644 ∨ -b^{4, 162}_2 c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ p_644 ∨ -b^{4, 162}_1 c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ p_644 ∨ -b^{4, 162}_0 c in DIMACS: 8036 8037 -8038 644 -8039 0 8036 8037 -8038 644 -8040 0 8036 8037 -8038 644 -8041 0 c 0-1 --> -1 c (-b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ -b^{4, 161}_0 ∧ -p_644) -> ( b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ b^{4, 162}_0) c in CNF: c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ p_644 ∨ b^{4, 162}_2 c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ p_644 ∨ -b^{4, 162}_1 c b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ p_644 ∨ b^{4, 162}_0 c in DIMACS: 8036 8037 8038 644 8039 0 8036 8037 8038 644 -8040 0 8036 8037 8038 644 8041 0 c -1-1 --> -2 c ( b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ b^{4, 161}_0 ∧ -p_644) -> ( b^{4, 162}_2 ∧ b^{4, 162}_1 ∧ -b^{4, 162}_0) c in CNF: c -b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ p_644 ∨ b^{4, 162}_2 c -b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ p_644 ∨ b^{4, 162}_1 c -b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ p_644 ∨ -b^{4, 162}_0 c in DIMACS: -8036 8037 -8038 644 8039 0 -8036 8037 -8038 644 8040 0 -8036 8037 -8038 644 -8041 0 c -2-1 --> break c ( b^{4, 161}_2 ∧ b^{4, 161}_1 ∧ -b^{4, 161}_0 ∧ -p_644) -> break c in CNF: c -b^{4, 161}_2 ∨ -b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ p_644 ∨ break c in DIMACS: -8036 -8037 8038 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 161}_2 ∧ -b^{4, 161}_1 ∧ -b^{4, 161}_0 ∧ true) c in CNF: c -b^{4, 161}_2 ∨ b^{4, 161}_1 ∨ b^{4, 161}_0 ∨ false c in DIMACS: -8036 8037 8038 0 c 3 does not represent an automaton state. c -(-b^{4, 161}_2 ∧ b^{4, 161}_1 ∧ b^{4, 161}_0 ∧ true) c in CNF: c b^{4, 161}_2 ∨ -b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ false c in DIMACS: 8036 -8037 -8038 0 c -3 does not represent an automaton state. c -( b^{4, 161}_2 ∧ b^{4, 161}_1 ∧ b^{4, 161}_0 ∧ true) c in CNF: c -b^{4, 161}_2 ∨ -b^{4, 161}_1 ∨ -b^{4, 161}_0 ∨ false c in DIMACS: -8036 -8037 -8038 0 c i = 162 c -2+1 --> -1 c ( b^{4, 162}_2 ∧ b^{4, 162}_1 ∧ -b^{4, 162}_0 ∧ p_648) -> ( b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ b^{4, 163}_0) c in CNF: c -b^{4, 162}_2 ∨ -b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ -p_648 ∨ b^{4, 163}_2 c -b^{4, 162}_2 ∨ -b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ -p_648 ∨ -b^{4, 163}_1 c -b^{4, 162}_2 ∨ -b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ -p_648 ∨ b^{4, 163}_0 c in DIMACS: -8039 -8040 8041 -648 8042 0 -8039 -8040 8041 -648 -8043 0 -8039 -8040 8041 -648 8044 0 c -1+1 --> 0 c ( b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ b^{4, 162}_0 ∧ p_648) -> (-b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ -b^{4, 163}_0) c in CNF: c -b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ -p_648 ∨ -b^{4, 163}_2 c -b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ -p_648 ∨ -b^{4, 163}_1 c -b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ -p_648 ∨ -b^{4, 163}_0 c in DIMACS: -8039 8040 -8041 -648 -8042 0 -8039 8040 -8041 -648 -8043 0 -8039 8040 -8041 -648 -8044 0 c 0+1 --> 1 c (-b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ -b^{4, 162}_0 ∧ p_648) -> (-b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ b^{4, 163}_0) c in CNF: c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ -p_648 ∨ -b^{4, 163}_2 c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ -p_648 ∨ -b^{4, 163}_1 c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ -p_648 ∨ b^{4, 163}_0 c in DIMACS: 8039 8040 8041 -648 -8042 0 8039 8040 8041 -648 -8043 0 8039 8040 8041 -648 8044 0 c 1+1 --> 2 c (-b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ b^{4, 162}_0 ∧ p_648) -> (-b^{4, 163}_2 ∧ b^{4, 163}_1 ∧ -b^{4, 163}_0) c in CNF: c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ -p_648 ∨ -b^{4, 163}_2 c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ -p_648 ∨ b^{4, 163}_1 c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ -p_648 ∨ -b^{4, 163}_0 c in DIMACS: 8039 8040 -8041 -648 -8042 0 8039 8040 -8041 -648 8043 0 8039 8040 -8041 -648 -8044 0 c 2+1 --> break c (-b^{4, 162}_2 ∧ b^{4, 162}_1 ∧ -b^{4, 162}_0 ∧ p_648) -> break c in CNF: c b^{4, 162}_2 ∨ -b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ -p_648 ∨ break c in DIMACS: 8039 -8040 8041 -648 1162 0 c 2-1 --> 1 c (-b^{4, 162}_2 ∧ b^{4, 162}_1 ∧ -b^{4, 162}_0 ∧ -p_648) -> (-b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ b^{4, 163}_0) c in CNF: c b^{4, 162}_2 ∨ -b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ p_648 ∨ -b^{4, 163}_2 c b^{4, 162}_2 ∨ -b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ p_648 ∨ -b^{4, 163}_1 c b^{4, 162}_2 ∨ -b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ p_648 ∨ b^{4, 163}_0 c in DIMACS: 8039 -8040 8041 648 -8042 0 8039 -8040 8041 648 -8043 0 8039 -8040 8041 648 8044 0 c 1-1 --> 0 c (-b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ b^{4, 162}_0 ∧ -p_648) -> (-b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ -b^{4, 163}_0) c in CNF: c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ p_648 ∨ -b^{4, 163}_2 c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ p_648 ∨ -b^{4, 163}_1 c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ p_648 ∨ -b^{4, 163}_0 c in DIMACS: 8039 8040 -8041 648 -8042 0 8039 8040 -8041 648 -8043 0 8039 8040 -8041 648 -8044 0 c 0-1 --> -1 c (-b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ -b^{4, 162}_0 ∧ -p_648) -> ( b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ b^{4, 163}_0) c in CNF: c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ p_648 ∨ b^{4, 163}_2 c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ p_648 ∨ -b^{4, 163}_1 c b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ p_648 ∨ b^{4, 163}_0 c in DIMACS: 8039 8040 8041 648 8042 0 8039 8040 8041 648 -8043 0 8039 8040 8041 648 8044 0 c -1-1 --> -2 c ( b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ b^{4, 162}_0 ∧ -p_648) -> ( b^{4, 163}_2 ∧ b^{4, 163}_1 ∧ -b^{4, 163}_0) c in CNF: c -b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ p_648 ∨ b^{4, 163}_2 c -b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ p_648 ∨ b^{4, 163}_1 c -b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ p_648 ∨ -b^{4, 163}_0 c in DIMACS: -8039 8040 -8041 648 8042 0 -8039 8040 -8041 648 8043 0 -8039 8040 -8041 648 -8044 0 c -2-1 --> break c ( b^{4, 162}_2 ∧ b^{4, 162}_1 ∧ -b^{4, 162}_0 ∧ -p_648) -> break c in CNF: c -b^{4, 162}_2 ∨ -b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ p_648 ∨ break c in DIMACS: -8039 -8040 8041 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 162}_2 ∧ -b^{4, 162}_1 ∧ -b^{4, 162}_0 ∧ true) c in CNF: c -b^{4, 162}_2 ∨ b^{4, 162}_1 ∨ b^{4, 162}_0 ∨ false c in DIMACS: -8039 8040 8041 0 c 3 does not represent an automaton state. c -(-b^{4, 162}_2 ∧ b^{4, 162}_1 ∧ b^{4, 162}_0 ∧ true) c in CNF: c b^{4, 162}_2 ∨ -b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ false c in DIMACS: 8039 -8040 -8041 0 c -3 does not represent an automaton state. c -( b^{4, 162}_2 ∧ b^{4, 162}_1 ∧ b^{4, 162}_0 ∧ true) c in CNF: c -b^{4, 162}_2 ∨ -b^{4, 162}_1 ∨ -b^{4, 162}_0 ∨ false c in DIMACS: -8039 -8040 -8041 0 c i = 163 c -2+1 --> -1 c ( b^{4, 163}_2 ∧ b^{4, 163}_1 ∧ -b^{4, 163}_0 ∧ p_652) -> ( b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ b^{4, 164}_0) c in CNF: c -b^{4, 163}_2 ∨ -b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ -p_652 ∨ b^{4, 164}_2 c -b^{4, 163}_2 ∨ -b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ -p_652 ∨ -b^{4, 164}_1 c -b^{4, 163}_2 ∨ -b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ -p_652 ∨ b^{4, 164}_0 c in DIMACS: -8042 -8043 8044 -652 8045 0 -8042 -8043 8044 -652 -8046 0 -8042 -8043 8044 -652 8047 0 c -1+1 --> 0 c ( b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ b^{4, 163}_0 ∧ p_652) -> (-b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ -b^{4, 164}_0) c in CNF: c -b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ -p_652 ∨ -b^{4, 164}_2 c -b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ -p_652 ∨ -b^{4, 164}_1 c -b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ -p_652 ∨ -b^{4, 164}_0 c in DIMACS: -8042 8043 -8044 -652 -8045 0 -8042 8043 -8044 -652 -8046 0 -8042 8043 -8044 -652 -8047 0 c 0+1 --> 1 c (-b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ -b^{4, 163}_0 ∧ p_652) -> (-b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ b^{4, 164}_0) c in CNF: c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ -p_652 ∨ -b^{4, 164}_2 c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ -p_652 ∨ -b^{4, 164}_1 c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ -p_652 ∨ b^{4, 164}_0 c in DIMACS: 8042 8043 8044 -652 -8045 0 8042 8043 8044 -652 -8046 0 8042 8043 8044 -652 8047 0 c 1+1 --> 2 c (-b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ b^{4, 163}_0 ∧ p_652) -> (-b^{4, 164}_2 ∧ b^{4, 164}_1 ∧ -b^{4, 164}_0) c in CNF: c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ -p_652 ∨ -b^{4, 164}_2 c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ -p_652 ∨ b^{4, 164}_1 c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ -p_652 ∨ -b^{4, 164}_0 c in DIMACS: 8042 8043 -8044 -652 -8045 0 8042 8043 -8044 -652 8046 0 8042 8043 -8044 -652 -8047 0 c 2+1 --> break c (-b^{4, 163}_2 ∧ b^{4, 163}_1 ∧ -b^{4, 163}_0 ∧ p_652) -> break c in CNF: c b^{4, 163}_2 ∨ -b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ -p_652 ∨ break c in DIMACS: 8042 -8043 8044 -652 1162 0 c 2-1 --> 1 c (-b^{4, 163}_2 ∧ b^{4, 163}_1 ∧ -b^{4, 163}_0 ∧ -p_652) -> (-b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ b^{4, 164}_0) c in CNF: c b^{4, 163}_2 ∨ -b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ p_652 ∨ -b^{4, 164}_2 c b^{4, 163}_2 ∨ -b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ p_652 ∨ -b^{4, 164}_1 c b^{4, 163}_2 ∨ -b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ p_652 ∨ b^{4, 164}_0 c in DIMACS: 8042 -8043 8044 652 -8045 0 8042 -8043 8044 652 -8046 0 8042 -8043 8044 652 8047 0 c 1-1 --> 0 c (-b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ b^{4, 163}_0 ∧ -p_652) -> (-b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ -b^{4, 164}_0) c in CNF: c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ p_652 ∨ -b^{4, 164}_2 c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ p_652 ∨ -b^{4, 164}_1 c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ p_652 ∨ -b^{4, 164}_0 c in DIMACS: 8042 8043 -8044 652 -8045 0 8042 8043 -8044 652 -8046 0 8042 8043 -8044 652 -8047 0 c 0-1 --> -1 c (-b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ -b^{4, 163}_0 ∧ -p_652) -> ( b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ b^{4, 164}_0) c in CNF: c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ p_652 ∨ b^{4, 164}_2 c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ p_652 ∨ -b^{4, 164}_1 c b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ p_652 ∨ b^{4, 164}_0 c in DIMACS: 8042 8043 8044 652 8045 0 8042 8043 8044 652 -8046 0 8042 8043 8044 652 8047 0 c -1-1 --> -2 c ( b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ b^{4, 163}_0 ∧ -p_652) -> ( b^{4, 164}_2 ∧ b^{4, 164}_1 ∧ -b^{4, 164}_0) c in CNF: c -b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ p_652 ∨ b^{4, 164}_2 c -b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ p_652 ∨ b^{4, 164}_1 c -b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ p_652 ∨ -b^{4, 164}_0 c in DIMACS: -8042 8043 -8044 652 8045 0 -8042 8043 -8044 652 8046 0 -8042 8043 -8044 652 -8047 0 c -2-1 --> break c ( b^{4, 163}_2 ∧ b^{4, 163}_1 ∧ -b^{4, 163}_0 ∧ -p_652) -> break c in CNF: c -b^{4, 163}_2 ∨ -b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ p_652 ∨ break c in DIMACS: -8042 -8043 8044 652 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 163}_2 ∧ -b^{4, 163}_1 ∧ -b^{4, 163}_0 ∧ true) c in CNF: c -b^{4, 163}_2 ∨ b^{4, 163}_1 ∨ b^{4, 163}_0 ∨ false c in DIMACS: -8042 8043 8044 0 c 3 does not represent an automaton state. c -(-b^{4, 163}_2 ∧ b^{4, 163}_1 ∧ b^{4, 163}_0 ∧ true) c in CNF: c b^{4, 163}_2 ∨ -b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ false c in DIMACS: 8042 -8043 -8044 0 c -3 does not represent an automaton state. c -( b^{4, 163}_2 ∧ b^{4, 163}_1 ∧ b^{4, 163}_0 ∧ true) c in CNF: c -b^{4, 163}_2 ∨ -b^{4, 163}_1 ∨ -b^{4, 163}_0 ∨ false c in DIMACS: -8042 -8043 -8044 0 c i = 164 c -2+1 --> -1 c ( b^{4, 164}_2 ∧ b^{4, 164}_1 ∧ -b^{4, 164}_0 ∧ p_656) -> ( b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ b^{4, 165}_0) c in CNF: c -b^{4, 164}_2 ∨ -b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ -p_656 ∨ b^{4, 165}_2 c -b^{4, 164}_2 ∨ -b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ -p_656 ∨ -b^{4, 165}_1 c -b^{4, 164}_2 ∨ -b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ -p_656 ∨ b^{4, 165}_0 c in DIMACS: -8045 -8046 8047 -656 8048 0 -8045 -8046 8047 -656 -8049 0 -8045 -8046 8047 -656 8050 0 c -1+1 --> 0 c ( b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ b^{4, 164}_0 ∧ p_656) -> (-b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ -b^{4, 165}_0) c in CNF: c -b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ -p_656 ∨ -b^{4, 165}_2 c -b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ -p_656 ∨ -b^{4, 165}_1 c -b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ -p_656 ∨ -b^{4, 165}_0 c in DIMACS: -8045 8046 -8047 -656 -8048 0 -8045 8046 -8047 -656 -8049 0 -8045 8046 -8047 -656 -8050 0 c 0+1 --> 1 c (-b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ -b^{4, 164}_0 ∧ p_656) -> (-b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ b^{4, 165}_0) c in CNF: c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ -p_656 ∨ -b^{4, 165}_2 c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ -p_656 ∨ -b^{4, 165}_1 c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ -p_656 ∨ b^{4, 165}_0 c in DIMACS: 8045 8046 8047 -656 -8048 0 8045 8046 8047 -656 -8049 0 8045 8046 8047 -656 8050 0 c 1+1 --> 2 c (-b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ b^{4, 164}_0 ∧ p_656) -> (-b^{4, 165}_2 ∧ b^{4, 165}_1 ∧ -b^{4, 165}_0) c in CNF: c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ -p_656 ∨ -b^{4, 165}_2 c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ -p_656 ∨ b^{4, 165}_1 c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ -p_656 ∨ -b^{4, 165}_0 c in DIMACS: 8045 8046 -8047 -656 -8048 0 8045 8046 -8047 -656 8049 0 8045 8046 -8047 -656 -8050 0 c 2+1 --> break c (-b^{4, 164}_2 ∧ b^{4, 164}_1 ∧ -b^{4, 164}_0 ∧ p_656) -> break c in CNF: c b^{4, 164}_2 ∨ -b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ -p_656 ∨ break c in DIMACS: 8045 -8046 8047 -656 1162 0 c 2-1 --> 1 c (-b^{4, 164}_2 ∧ b^{4, 164}_1 ∧ -b^{4, 164}_0 ∧ -p_656) -> (-b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ b^{4, 165}_0) c in CNF: c b^{4, 164}_2 ∨ -b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ p_656 ∨ -b^{4, 165}_2 c b^{4, 164}_2 ∨ -b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ p_656 ∨ -b^{4, 165}_1 c b^{4, 164}_2 ∨ -b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ p_656 ∨ b^{4, 165}_0 c in DIMACS: 8045 -8046 8047 656 -8048 0 8045 -8046 8047 656 -8049 0 8045 -8046 8047 656 8050 0 c 1-1 --> 0 c (-b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ b^{4, 164}_0 ∧ -p_656) -> (-b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ -b^{4, 165}_0) c in CNF: c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ p_656 ∨ -b^{4, 165}_2 c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ p_656 ∨ -b^{4, 165}_1 c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ p_656 ∨ -b^{4, 165}_0 c in DIMACS: 8045 8046 -8047 656 -8048 0 8045 8046 -8047 656 -8049 0 8045 8046 -8047 656 -8050 0 c 0-1 --> -1 c (-b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ -b^{4, 164}_0 ∧ -p_656) -> ( b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ b^{4, 165}_0) c in CNF: c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ p_656 ∨ b^{4, 165}_2 c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ p_656 ∨ -b^{4, 165}_1 c b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ p_656 ∨ b^{4, 165}_0 c in DIMACS: 8045 8046 8047 656 8048 0 8045 8046 8047 656 -8049 0 8045 8046 8047 656 8050 0 c -1-1 --> -2 c ( b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ b^{4, 164}_0 ∧ -p_656) -> ( b^{4, 165}_2 ∧ b^{4, 165}_1 ∧ -b^{4, 165}_0) c in CNF: c -b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ p_656 ∨ b^{4, 165}_2 c -b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ p_656 ∨ b^{4, 165}_1 c -b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ p_656 ∨ -b^{4, 165}_0 c in DIMACS: -8045 8046 -8047 656 8048 0 -8045 8046 -8047 656 8049 0 -8045 8046 -8047 656 -8050 0 c -2-1 --> break c ( b^{4, 164}_2 ∧ b^{4, 164}_1 ∧ -b^{4, 164}_0 ∧ -p_656) -> break c in CNF: c -b^{4, 164}_2 ∨ -b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ p_656 ∨ break c in DIMACS: -8045 -8046 8047 656 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 164}_2 ∧ -b^{4, 164}_1 ∧ -b^{4, 164}_0 ∧ true) c in CNF: c -b^{4, 164}_2 ∨ b^{4, 164}_1 ∨ b^{4, 164}_0 ∨ false c in DIMACS: -8045 8046 8047 0 c 3 does not represent an automaton state. c -(-b^{4, 164}_2 ∧ b^{4, 164}_1 ∧ b^{4, 164}_0 ∧ true) c in CNF: c b^{4, 164}_2 ∨ -b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ false c in DIMACS: 8045 -8046 -8047 0 c -3 does not represent an automaton state. c -( b^{4, 164}_2 ∧ b^{4, 164}_1 ∧ b^{4, 164}_0 ∧ true) c in CNF: c -b^{4, 164}_2 ∨ -b^{4, 164}_1 ∨ -b^{4, 164}_0 ∨ false c in DIMACS: -8045 -8046 -8047 0 c i = 165 c -2+1 --> -1 c ( b^{4, 165}_2 ∧ b^{4, 165}_1 ∧ -b^{4, 165}_0 ∧ p_660) -> ( b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ b^{4, 166}_0) c in CNF: c -b^{4, 165}_2 ∨ -b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ -p_660 ∨ b^{4, 166}_2 c -b^{4, 165}_2 ∨ -b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ -p_660 ∨ -b^{4, 166}_1 c -b^{4, 165}_2 ∨ -b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ -p_660 ∨ b^{4, 166}_0 c in DIMACS: -8048 -8049 8050 -660 8051 0 -8048 -8049 8050 -660 -8052 0 -8048 -8049 8050 -660 8053 0 c -1+1 --> 0 c ( b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ b^{4, 165}_0 ∧ p_660) -> (-b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ -b^{4, 166}_0) c in CNF: c -b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ -p_660 ∨ -b^{4, 166}_2 c -b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ -p_660 ∨ -b^{4, 166}_1 c -b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ -p_660 ∨ -b^{4, 166}_0 c in DIMACS: -8048 8049 -8050 -660 -8051 0 -8048 8049 -8050 -660 -8052 0 -8048 8049 -8050 -660 -8053 0 c 0+1 --> 1 c (-b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ -b^{4, 165}_0 ∧ p_660) -> (-b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ b^{4, 166}_0) c in CNF: c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ -p_660 ∨ -b^{4, 166}_2 c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ -p_660 ∨ -b^{4, 166}_1 c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ -p_660 ∨ b^{4, 166}_0 c in DIMACS: 8048 8049 8050 -660 -8051 0 8048 8049 8050 -660 -8052 0 8048 8049 8050 -660 8053 0 c 1+1 --> 2 c (-b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ b^{4, 165}_0 ∧ p_660) -> (-b^{4, 166}_2 ∧ b^{4, 166}_1 ∧ -b^{4, 166}_0) c in CNF: c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ -p_660 ∨ -b^{4, 166}_2 c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ -p_660 ∨ b^{4, 166}_1 c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ -p_660 ∨ -b^{4, 166}_0 c in DIMACS: 8048 8049 -8050 -660 -8051 0 8048 8049 -8050 -660 8052 0 8048 8049 -8050 -660 -8053 0 c 2+1 --> break c (-b^{4, 165}_2 ∧ b^{4, 165}_1 ∧ -b^{4, 165}_0 ∧ p_660) -> break c in CNF: c b^{4, 165}_2 ∨ -b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ -p_660 ∨ break c in DIMACS: 8048 -8049 8050 -660 1162 0 c 2-1 --> 1 c (-b^{4, 165}_2 ∧ b^{4, 165}_1 ∧ -b^{4, 165}_0 ∧ -p_660) -> (-b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ b^{4, 166}_0) c in CNF: c b^{4, 165}_2 ∨ -b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ p_660 ∨ -b^{4, 166}_2 c b^{4, 165}_2 ∨ -b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ p_660 ∨ -b^{4, 166}_1 c b^{4, 165}_2 ∨ -b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ p_660 ∨ b^{4, 166}_0 c in DIMACS: 8048 -8049 8050 660 -8051 0 8048 -8049 8050 660 -8052 0 8048 -8049 8050 660 8053 0 c 1-1 --> 0 c (-b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ b^{4, 165}_0 ∧ -p_660) -> (-b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ -b^{4, 166}_0) c in CNF: c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ p_660 ∨ -b^{4, 166}_2 c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ p_660 ∨ -b^{4, 166}_1 c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ p_660 ∨ -b^{4, 166}_0 c in DIMACS: 8048 8049 -8050 660 -8051 0 8048 8049 -8050 660 -8052 0 8048 8049 -8050 660 -8053 0 c 0-1 --> -1 c (-b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ -b^{4, 165}_0 ∧ -p_660) -> ( b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ b^{4, 166}_0) c in CNF: c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ p_660 ∨ b^{4, 166}_2 c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ p_660 ∨ -b^{4, 166}_1 c b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ p_660 ∨ b^{4, 166}_0 c in DIMACS: 8048 8049 8050 660 8051 0 8048 8049 8050 660 -8052 0 8048 8049 8050 660 8053 0 c -1-1 --> -2 c ( b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ b^{4, 165}_0 ∧ -p_660) -> ( b^{4, 166}_2 ∧ b^{4, 166}_1 ∧ -b^{4, 166}_0) c in CNF: c -b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ p_660 ∨ b^{4, 166}_2 c -b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ p_660 ∨ b^{4, 166}_1 c -b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ p_660 ∨ -b^{4, 166}_0 c in DIMACS: -8048 8049 -8050 660 8051 0 -8048 8049 -8050 660 8052 0 -8048 8049 -8050 660 -8053 0 c -2-1 --> break c ( b^{4, 165}_2 ∧ b^{4, 165}_1 ∧ -b^{4, 165}_0 ∧ -p_660) -> break c in CNF: c -b^{4, 165}_2 ∨ -b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ p_660 ∨ break c in DIMACS: -8048 -8049 8050 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 165}_2 ∧ -b^{4, 165}_1 ∧ -b^{4, 165}_0 ∧ true) c in CNF: c -b^{4, 165}_2 ∨ b^{4, 165}_1 ∨ b^{4, 165}_0 ∨ false c in DIMACS: -8048 8049 8050 0 c 3 does not represent an automaton state. c -(-b^{4, 165}_2 ∧ b^{4, 165}_1 ∧ b^{4, 165}_0 ∧ true) c in CNF: c b^{4, 165}_2 ∨ -b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ false c in DIMACS: 8048 -8049 -8050 0 c -3 does not represent an automaton state. c -( b^{4, 165}_2 ∧ b^{4, 165}_1 ∧ b^{4, 165}_0 ∧ true) c in CNF: c -b^{4, 165}_2 ∨ -b^{4, 165}_1 ∨ -b^{4, 165}_0 ∨ false c in DIMACS: -8048 -8049 -8050 0 c i = 166 c -2+1 --> -1 c ( b^{4, 166}_2 ∧ b^{4, 166}_1 ∧ -b^{4, 166}_0 ∧ p_664) -> ( b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ b^{4, 167}_0) c in CNF: c -b^{4, 166}_2 ∨ -b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ -p_664 ∨ b^{4, 167}_2 c -b^{4, 166}_2 ∨ -b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ -p_664 ∨ -b^{4, 167}_1 c -b^{4, 166}_2 ∨ -b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ -p_664 ∨ b^{4, 167}_0 c in DIMACS: -8051 -8052 8053 -664 8054 0 -8051 -8052 8053 -664 -8055 0 -8051 -8052 8053 -664 8056 0 c -1+1 --> 0 c ( b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ b^{4, 166}_0 ∧ p_664) -> (-b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ -b^{4, 167}_0) c in CNF: c -b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ -p_664 ∨ -b^{4, 167}_2 c -b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ -p_664 ∨ -b^{4, 167}_1 c -b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ -p_664 ∨ -b^{4, 167}_0 c in DIMACS: -8051 8052 -8053 -664 -8054 0 -8051 8052 -8053 -664 -8055 0 -8051 8052 -8053 -664 -8056 0 c 0+1 --> 1 c (-b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ -b^{4, 166}_0 ∧ p_664) -> (-b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ b^{4, 167}_0) c in CNF: c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ -p_664 ∨ -b^{4, 167}_2 c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ -p_664 ∨ -b^{4, 167}_1 c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ -p_664 ∨ b^{4, 167}_0 c in DIMACS: 8051 8052 8053 -664 -8054 0 8051 8052 8053 -664 -8055 0 8051 8052 8053 -664 8056 0 c 1+1 --> 2 c (-b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ b^{4, 166}_0 ∧ p_664) -> (-b^{4, 167}_2 ∧ b^{4, 167}_1 ∧ -b^{4, 167}_0) c in CNF: c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ -p_664 ∨ -b^{4, 167}_2 c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ -p_664 ∨ b^{4, 167}_1 c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ -p_664 ∨ -b^{4, 167}_0 c in DIMACS: 8051 8052 -8053 -664 -8054 0 8051 8052 -8053 -664 8055 0 8051 8052 -8053 -664 -8056 0 c 2+1 --> break c (-b^{4, 166}_2 ∧ b^{4, 166}_1 ∧ -b^{4, 166}_0 ∧ p_664) -> break c in CNF: c b^{4, 166}_2 ∨ -b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ -p_664 ∨ break c in DIMACS: 8051 -8052 8053 -664 1162 0 c 2-1 --> 1 c (-b^{4, 166}_2 ∧ b^{4, 166}_1 ∧ -b^{4, 166}_0 ∧ -p_664) -> (-b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ b^{4, 167}_0) c in CNF: c b^{4, 166}_2 ∨ -b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ p_664 ∨ -b^{4, 167}_2 c b^{4, 166}_2 ∨ -b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ p_664 ∨ -b^{4, 167}_1 c b^{4, 166}_2 ∨ -b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ p_664 ∨ b^{4, 167}_0 c in DIMACS: 8051 -8052 8053 664 -8054 0 8051 -8052 8053 664 -8055 0 8051 -8052 8053 664 8056 0 c 1-1 --> 0 c (-b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ b^{4, 166}_0 ∧ -p_664) -> (-b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ -b^{4, 167}_0) c in CNF: c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ p_664 ∨ -b^{4, 167}_2 c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ p_664 ∨ -b^{4, 167}_1 c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ p_664 ∨ -b^{4, 167}_0 c in DIMACS: 8051 8052 -8053 664 -8054 0 8051 8052 -8053 664 -8055 0 8051 8052 -8053 664 -8056 0 c 0-1 --> -1 c (-b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ -b^{4, 166}_0 ∧ -p_664) -> ( b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ b^{4, 167}_0) c in CNF: c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ p_664 ∨ b^{4, 167}_2 c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ p_664 ∨ -b^{4, 167}_1 c b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ p_664 ∨ b^{4, 167}_0 c in DIMACS: 8051 8052 8053 664 8054 0 8051 8052 8053 664 -8055 0 8051 8052 8053 664 8056 0 c -1-1 --> -2 c ( b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ b^{4, 166}_0 ∧ -p_664) -> ( b^{4, 167}_2 ∧ b^{4, 167}_1 ∧ -b^{4, 167}_0) c in CNF: c -b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ p_664 ∨ b^{4, 167}_2 c -b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ p_664 ∨ b^{4, 167}_1 c -b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ p_664 ∨ -b^{4, 167}_0 c in DIMACS: -8051 8052 -8053 664 8054 0 -8051 8052 -8053 664 8055 0 -8051 8052 -8053 664 -8056 0 c -2-1 --> break c ( b^{4, 166}_2 ∧ b^{4, 166}_1 ∧ -b^{4, 166}_0 ∧ -p_664) -> break c in CNF: c -b^{4, 166}_2 ∨ -b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ p_664 ∨ break c in DIMACS: -8051 -8052 8053 664 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 166}_2 ∧ -b^{4, 166}_1 ∧ -b^{4, 166}_0 ∧ true) c in CNF: c -b^{4, 166}_2 ∨ b^{4, 166}_1 ∨ b^{4, 166}_0 ∨ false c in DIMACS: -8051 8052 8053 0 c 3 does not represent an automaton state. c -(-b^{4, 166}_2 ∧ b^{4, 166}_1 ∧ b^{4, 166}_0 ∧ true) c in CNF: c b^{4, 166}_2 ∨ -b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ false c in DIMACS: 8051 -8052 -8053 0 c -3 does not represent an automaton state. c -( b^{4, 166}_2 ∧ b^{4, 166}_1 ∧ b^{4, 166}_0 ∧ true) c in CNF: c -b^{4, 166}_2 ∨ -b^{4, 166}_1 ∨ -b^{4, 166}_0 ∨ false c in DIMACS: -8051 -8052 -8053 0 c i = 167 c -2+1 --> -1 c ( b^{4, 167}_2 ∧ b^{4, 167}_1 ∧ -b^{4, 167}_0 ∧ p_668) -> ( b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ b^{4, 168}_0) c in CNF: c -b^{4, 167}_2 ∨ -b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ -p_668 ∨ b^{4, 168}_2 c -b^{4, 167}_2 ∨ -b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ -p_668 ∨ -b^{4, 168}_1 c -b^{4, 167}_2 ∨ -b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ -p_668 ∨ b^{4, 168}_0 c in DIMACS: -8054 -8055 8056 -668 8057 0 -8054 -8055 8056 -668 -8058 0 -8054 -8055 8056 -668 8059 0 c -1+1 --> 0 c ( b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ b^{4, 167}_0 ∧ p_668) -> (-b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ -b^{4, 168}_0) c in CNF: c -b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ -p_668 ∨ -b^{4, 168}_2 c -b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ -p_668 ∨ -b^{4, 168}_1 c -b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ -p_668 ∨ -b^{4, 168}_0 c in DIMACS: -8054 8055 -8056 -668 -8057 0 -8054 8055 -8056 -668 -8058 0 -8054 8055 -8056 -668 -8059 0 c 0+1 --> 1 c (-b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ -b^{4, 167}_0 ∧ p_668) -> (-b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ b^{4, 168}_0) c in CNF: c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ -p_668 ∨ -b^{4, 168}_2 c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ -p_668 ∨ -b^{4, 168}_1 c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ -p_668 ∨ b^{4, 168}_0 c in DIMACS: 8054 8055 8056 -668 -8057 0 8054 8055 8056 -668 -8058 0 8054 8055 8056 -668 8059 0 c 1+1 --> 2 c (-b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ b^{4, 167}_0 ∧ p_668) -> (-b^{4, 168}_2 ∧ b^{4, 168}_1 ∧ -b^{4, 168}_0) c in CNF: c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ -p_668 ∨ -b^{4, 168}_2 c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ -p_668 ∨ b^{4, 168}_1 c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ -p_668 ∨ -b^{4, 168}_0 c in DIMACS: 8054 8055 -8056 -668 -8057 0 8054 8055 -8056 -668 8058 0 8054 8055 -8056 -668 -8059 0 c 2+1 --> break c (-b^{4, 167}_2 ∧ b^{4, 167}_1 ∧ -b^{4, 167}_0 ∧ p_668) -> break c in CNF: c b^{4, 167}_2 ∨ -b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ -p_668 ∨ break c in DIMACS: 8054 -8055 8056 -668 1162 0 c 2-1 --> 1 c (-b^{4, 167}_2 ∧ b^{4, 167}_1 ∧ -b^{4, 167}_0 ∧ -p_668) -> (-b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ b^{4, 168}_0) c in CNF: c b^{4, 167}_2 ∨ -b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ p_668 ∨ -b^{4, 168}_2 c b^{4, 167}_2 ∨ -b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ p_668 ∨ -b^{4, 168}_1 c b^{4, 167}_2 ∨ -b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ p_668 ∨ b^{4, 168}_0 c in DIMACS: 8054 -8055 8056 668 -8057 0 8054 -8055 8056 668 -8058 0 8054 -8055 8056 668 8059 0 c 1-1 --> 0 c (-b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ b^{4, 167}_0 ∧ -p_668) -> (-b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ -b^{4, 168}_0) c in CNF: c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ p_668 ∨ -b^{4, 168}_2 c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ p_668 ∨ -b^{4, 168}_1 c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ p_668 ∨ -b^{4, 168}_0 c in DIMACS: 8054 8055 -8056 668 -8057 0 8054 8055 -8056 668 -8058 0 8054 8055 -8056 668 -8059 0 c 0-1 --> -1 c (-b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ -b^{4, 167}_0 ∧ -p_668) -> ( b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ b^{4, 168}_0) c in CNF: c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ p_668 ∨ b^{4, 168}_2 c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ p_668 ∨ -b^{4, 168}_1 c b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ p_668 ∨ b^{4, 168}_0 c in DIMACS: 8054 8055 8056 668 8057 0 8054 8055 8056 668 -8058 0 8054 8055 8056 668 8059 0 c -1-1 --> -2 c ( b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ b^{4, 167}_0 ∧ -p_668) -> ( b^{4, 168}_2 ∧ b^{4, 168}_1 ∧ -b^{4, 168}_0) c in CNF: c -b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ p_668 ∨ b^{4, 168}_2 c -b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ p_668 ∨ b^{4, 168}_1 c -b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ p_668 ∨ -b^{4, 168}_0 c in DIMACS: -8054 8055 -8056 668 8057 0 -8054 8055 -8056 668 8058 0 -8054 8055 -8056 668 -8059 0 c -2-1 --> break c ( b^{4, 167}_2 ∧ b^{4, 167}_1 ∧ -b^{4, 167}_0 ∧ -p_668) -> break c in CNF: c -b^{4, 167}_2 ∨ -b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ p_668 ∨ break c in DIMACS: -8054 -8055 8056 668 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 167}_2 ∧ -b^{4, 167}_1 ∧ -b^{4, 167}_0 ∧ true) c in CNF: c -b^{4, 167}_2 ∨ b^{4, 167}_1 ∨ b^{4, 167}_0 ∨ false c in DIMACS: -8054 8055 8056 0 c 3 does not represent an automaton state. c -(-b^{4, 167}_2 ∧ b^{4, 167}_1 ∧ b^{4, 167}_0 ∧ true) c in CNF: c b^{4, 167}_2 ∨ -b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ false c in DIMACS: 8054 -8055 -8056 0 c -3 does not represent an automaton state. c -( b^{4, 167}_2 ∧ b^{4, 167}_1 ∧ b^{4, 167}_0 ∧ true) c in CNF: c -b^{4, 167}_2 ∨ -b^{4, 167}_1 ∨ -b^{4, 167}_0 ∨ false c in DIMACS: -8054 -8055 -8056 0 c i = 168 c -2+1 --> -1 c ( b^{4, 168}_2 ∧ b^{4, 168}_1 ∧ -b^{4, 168}_0 ∧ p_672) -> ( b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ b^{4, 169}_0) c in CNF: c -b^{4, 168}_2 ∨ -b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ -p_672 ∨ b^{4, 169}_2 c -b^{4, 168}_2 ∨ -b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ -p_672 ∨ -b^{4, 169}_1 c -b^{4, 168}_2 ∨ -b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ -p_672 ∨ b^{4, 169}_0 c in DIMACS: -8057 -8058 8059 -672 8060 0 -8057 -8058 8059 -672 -8061 0 -8057 -8058 8059 -672 8062 0 c -1+1 --> 0 c ( b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ b^{4, 168}_0 ∧ p_672) -> (-b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ -b^{4, 169}_0) c in CNF: c -b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ -p_672 ∨ -b^{4, 169}_2 c -b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ -p_672 ∨ -b^{4, 169}_1 c -b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ -p_672 ∨ -b^{4, 169}_0 c in DIMACS: -8057 8058 -8059 -672 -8060 0 -8057 8058 -8059 -672 -8061 0 -8057 8058 -8059 -672 -8062 0 c 0+1 --> 1 c (-b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ -b^{4, 168}_0 ∧ p_672) -> (-b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ b^{4, 169}_0) c in CNF: c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ -p_672 ∨ -b^{4, 169}_2 c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ -p_672 ∨ -b^{4, 169}_1 c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ -p_672 ∨ b^{4, 169}_0 c in DIMACS: 8057 8058 8059 -672 -8060 0 8057 8058 8059 -672 -8061 0 8057 8058 8059 -672 8062 0 c 1+1 --> 2 c (-b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ b^{4, 168}_0 ∧ p_672) -> (-b^{4, 169}_2 ∧ b^{4, 169}_1 ∧ -b^{4, 169}_0) c in CNF: c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ -p_672 ∨ -b^{4, 169}_2 c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ -p_672 ∨ b^{4, 169}_1 c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ -p_672 ∨ -b^{4, 169}_0 c in DIMACS: 8057 8058 -8059 -672 -8060 0 8057 8058 -8059 -672 8061 0 8057 8058 -8059 -672 -8062 0 c 2+1 --> break c (-b^{4, 168}_2 ∧ b^{4, 168}_1 ∧ -b^{4, 168}_0 ∧ p_672) -> break c in CNF: c b^{4, 168}_2 ∨ -b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ -p_672 ∨ break c in DIMACS: 8057 -8058 8059 -672 1162 0 c 2-1 --> 1 c (-b^{4, 168}_2 ∧ b^{4, 168}_1 ∧ -b^{4, 168}_0 ∧ -p_672) -> (-b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ b^{4, 169}_0) c in CNF: c b^{4, 168}_2 ∨ -b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ p_672 ∨ -b^{4, 169}_2 c b^{4, 168}_2 ∨ -b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ p_672 ∨ -b^{4, 169}_1 c b^{4, 168}_2 ∨ -b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ p_672 ∨ b^{4, 169}_0 c in DIMACS: 8057 -8058 8059 672 -8060 0 8057 -8058 8059 672 -8061 0 8057 -8058 8059 672 8062 0 c 1-1 --> 0 c (-b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ b^{4, 168}_0 ∧ -p_672) -> (-b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ -b^{4, 169}_0) c in CNF: c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ p_672 ∨ -b^{4, 169}_2 c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ p_672 ∨ -b^{4, 169}_1 c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ p_672 ∨ -b^{4, 169}_0 c in DIMACS: 8057 8058 -8059 672 -8060 0 8057 8058 -8059 672 -8061 0 8057 8058 -8059 672 -8062 0 c 0-1 --> -1 c (-b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ -b^{4, 168}_0 ∧ -p_672) -> ( b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ b^{4, 169}_0) c in CNF: c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ p_672 ∨ b^{4, 169}_2 c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ p_672 ∨ -b^{4, 169}_1 c b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ p_672 ∨ b^{4, 169}_0 c in DIMACS: 8057 8058 8059 672 8060 0 8057 8058 8059 672 -8061 0 8057 8058 8059 672 8062 0 c -1-1 --> -2 c ( b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ b^{4, 168}_0 ∧ -p_672) -> ( b^{4, 169}_2 ∧ b^{4, 169}_1 ∧ -b^{4, 169}_0) c in CNF: c -b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ p_672 ∨ b^{4, 169}_2 c -b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ p_672 ∨ b^{4, 169}_1 c -b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ p_672 ∨ -b^{4, 169}_0 c in DIMACS: -8057 8058 -8059 672 8060 0 -8057 8058 -8059 672 8061 0 -8057 8058 -8059 672 -8062 0 c -2-1 --> break c ( b^{4, 168}_2 ∧ b^{4, 168}_1 ∧ -b^{4, 168}_0 ∧ -p_672) -> break c in CNF: c -b^{4, 168}_2 ∨ -b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ p_672 ∨ break c in DIMACS: -8057 -8058 8059 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 168}_2 ∧ -b^{4, 168}_1 ∧ -b^{4, 168}_0 ∧ true) c in CNF: c -b^{4, 168}_2 ∨ b^{4, 168}_1 ∨ b^{4, 168}_0 ∨ false c in DIMACS: -8057 8058 8059 0 c 3 does not represent an automaton state. c -(-b^{4, 168}_2 ∧ b^{4, 168}_1 ∧ b^{4, 168}_0 ∧ true) c in CNF: c b^{4, 168}_2 ∨ -b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ false c in DIMACS: 8057 -8058 -8059 0 c -3 does not represent an automaton state. c -( b^{4, 168}_2 ∧ b^{4, 168}_1 ∧ b^{4, 168}_0 ∧ true) c in CNF: c -b^{4, 168}_2 ∨ -b^{4, 168}_1 ∨ -b^{4, 168}_0 ∨ false c in DIMACS: -8057 -8058 -8059 0 c i = 169 c -2+1 --> -1 c ( b^{4, 169}_2 ∧ b^{4, 169}_1 ∧ -b^{4, 169}_0 ∧ p_676) -> ( b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ b^{4, 170}_0) c in CNF: c -b^{4, 169}_2 ∨ -b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ -p_676 ∨ b^{4, 170}_2 c -b^{4, 169}_2 ∨ -b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ -p_676 ∨ -b^{4, 170}_1 c -b^{4, 169}_2 ∨ -b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ -p_676 ∨ b^{4, 170}_0 c in DIMACS: -8060 -8061 8062 -676 8063 0 -8060 -8061 8062 -676 -8064 0 -8060 -8061 8062 -676 8065 0 c -1+1 --> 0 c ( b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ b^{4, 169}_0 ∧ p_676) -> (-b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ -b^{4, 170}_0) c in CNF: c -b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ -p_676 ∨ -b^{4, 170}_2 c -b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ -p_676 ∨ -b^{4, 170}_1 c -b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ -p_676 ∨ -b^{4, 170}_0 c in DIMACS: -8060 8061 -8062 -676 -8063 0 -8060 8061 -8062 -676 -8064 0 -8060 8061 -8062 -676 -8065 0 c 0+1 --> 1 c (-b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ -b^{4, 169}_0 ∧ p_676) -> (-b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ b^{4, 170}_0) c in CNF: c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ -p_676 ∨ -b^{4, 170}_2 c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ -p_676 ∨ -b^{4, 170}_1 c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ -p_676 ∨ b^{4, 170}_0 c in DIMACS: 8060 8061 8062 -676 -8063 0 8060 8061 8062 -676 -8064 0 8060 8061 8062 -676 8065 0 c 1+1 --> 2 c (-b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ b^{4, 169}_0 ∧ p_676) -> (-b^{4, 170}_2 ∧ b^{4, 170}_1 ∧ -b^{4, 170}_0) c in CNF: c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ -p_676 ∨ -b^{4, 170}_2 c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ -p_676 ∨ b^{4, 170}_1 c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ -p_676 ∨ -b^{4, 170}_0 c in DIMACS: 8060 8061 -8062 -676 -8063 0 8060 8061 -8062 -676 8064 0 8060 8061 -8062 -676 -8065 0 c 2+1 --> break c (-b^{4, 169}_2 ∧ b^{4, 169}_1 ∧ -b^{4, 169}_0 ∧ p_676) -> break c in CNF: c b^{4, 169}_2 ∨ -b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ -p_676 ∨ break c in DIMACS: 8060 -8061 8062 -676 1162 0 c 2-1 --> 1 c (-b^{4, 169}_2 ∧ b^{4, 169}_1 ∧ -b^{4, 169}_0 ∧ -p_676) -> (-b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ b^{4, 170}_0) c in CNF: c b^{4, 169}_2 ∨ -b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ p_676 ∨ -b^{4, 170}_2 c b^{4, 169}_2 ∨ -b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ p_676 ∨ -b^{4, 170}_1 c b^{4, 169}_2 ∨ -b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ p_676 ∨ b^{4, 170}_0 c in DIMACS: 8060 -8061 8062 676 -8063 0 8060 -8061 8062 676 -8064 0 8060 -8061 8062 676 8065 0 c 1-1 --> 0 c (-b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ b^{4, 169}_0 ∧ -p_676) -> (-b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ -b^{4, 170}_0) c in CNF: c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ p_676 ∨ -b^{4, 170}_2 c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ p_676 ∨ -b^{4, 170}_1 c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ p_676 ∨ -b^{4, 170}_0 c in DIMACS: 8060 8061 -8062 676 -8063 0 8060 8061 -8062 676 -8064 0 8060 8061 -8062 676 -8065 0 c 0-1 --> -1 c (-b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ -b^{4, 169}_0 ∧ -p_676) -> ( b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ b^{4, 170}_0) c in CNF: c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ p_676 ∨ b^{4, 170}_2 c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ p_676 ∨ -b^{4, 170}_1 c b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ p_676 ∨ b^{4, 170}_0 c in DIMACS: 8060 8061 8062 676 8063 0 8060 8061 8062 676 -8064 0 8060 8061 8062 676 8065 0 c -1-1 --> -2 c ( b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ b^{4, 169}_0 ∧ -p_676) -> ( b^{4, 170}_2 ∧ b^{4, 170}_1 ∧ -b^{4, 170}_0) c in CNF: c -b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ p_676 ∨ b^{4, 170}_2 c -b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ p_676 ∨ b^{4, 170}_1 c -b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ p_676 ∨ -b^{4, 170}_0 c in DIMACS: -8060 8061 -8062 676 8063 0 -8060 8061 -8062 676 8064 0 -8060 8061 -8062 676 -8065 0 c -2-1 --> break c ( b^{4, 169}_2 ∧ b^{4, 169}_1 ∧ -b^{4, 169}_0 ∧ -p_676) -> break c in CNF: c -b^{4, 169}_2 ∨ -b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ p_676 ∨ break c in DIMACS: -8060 -8061 8062 676 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 169}_2 ∧ -b^{4, 169}_1 ∧ -b^{4, 169}_0 ∧ true) c in CNF: c -b^{4, 169}_2 ∨ b^{4, 169}_1 ∨ b^{4, 169}_0 ∨ false c in DIMACS: -8060 8061 8062 0 c 3 does not represent an automaton state. c -(-b^{4, 169}_2 ∧ b^{4, 169}_1 ∧ b^{4, 169}_0 ∧ true) c in CNF: c b^{4, 169}_2 ∨ -b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ false c in DIMACS: 8060 -8061 -8062 0 c -3 does not represent an automaton state. c -( b^{4, 169}_2 ∧ b^{4, 169}_1 ∧ b^{4, 169}_0 ∧ true) c in CNF: c -b^{4, 169}_2 ∨ -b^{4, 169}_1 ∨ -b^{4, 169}_0 ∨ false c in DIMACS: -8060 -8061 -8062 0 c i = 170 c -2+1 --> -1 c ( b^{4, 170}_2 ∧ b^{4, 170}_1 ∧ -b^{4, 170}_0 ∧ p_680) -> ( b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ b^{4, 171}_0) c in CNF: c -b^{4, 170}_2 ∨ -b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ -p_680 ∨ b^{4, 171}_2 c -b^{4, 170}_2 ∨ -b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ -p_680 ∨ -b^{4, 171}_1 c -b^{4, 170}_2 ∨ -b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ -p_680 ∨ b^{4, 171}_0 c in DIMACS: -8063 -8064 8065 -680 8066 0 -8063 -8064 8065 -680 -8067 0 -8063 -8064 8065 -680 8068 0 c -1+1 --> 0 c ( b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ b^{4, 170}_0 ∧ p_680) -> (-b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ -b^{4, 171}_0) c in CNF: c -b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ -p_680 ∨ -b^{4, 171}_2 c -b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ -p_680 ∨ -b^{4, 171}_1 c -b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ -p_680 ∨ -b^{4, 171}_0 c in DIMACS: -8063 8064 -8065 -680 -8066 0 -8063 8064 -8065 -680 -8067 0 -8063 8064 -8065 -680 -8068 0 c 0+1 --> 1 c (-b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ -b^{4, 170}_0 ∧ p_680) -> (-b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ b^{4, 171}_0) c in CNF: c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ -p_680 ∨ -b^{4, 171}_2 c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ -p_680 ∨ -b^{4, 171}_1 c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ -p_680 ∨ b^{4, 171}_0 c in DIMACS: 8063 8064 8065 -680 -8066 0 8063 8064 8065 -680 -8067 0 8063 8064 8065 -680 8068 0 c 1+1 --> 2 c (-b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ b^{4, 170}_0 ∧ p_680) -> (-b^{4, 171}_2 ∧ b^{4, 171}_1 ∧ -b^{4, 171}_0) c in CNF: c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ -p_680 ∨ -b^{4, 171}_2 c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ -p_680 ∨ b^{4, 171}_1 c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ -p_680 ∨ -b^{4, 171}_0 c in DIMACS: 8063 8064 -8065 -680 -8066 0 8063 8064 -8065 -680 8067 0 8063 8064 -8065 -680 -8068 0 c 2+1 --> break c (-b^{4, 170}_2 ∧ b^{4, 170}_1 ∧ -b^{4, 170}_0 ∧ p_680) -> break c in CNF: c b^{4, 170}_2 ∨ -b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ -p_680 ∨ break c in DIMACS: 8063 -8064 8065 -680 1162 0 c 2-1 --> 1 c (-b^{4, 170}_2 ∧ b^{4, 170}_1 ∧ -b^{4, 170}_0 ∧ -p_680) -> (-b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ b^{4, 171}_0) c in CNF: c b^{4, 170}_2 ∨ -b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ p_680 ∨ -b^{4, 171}_2 c b^{4, 170}_2 ∨ -b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ p_680 ∨ -b^{4, 171}_1 c b^{4, 170}_2 ∨ -b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ p_680 ∨ b^{4, 171}_0 c in DIMACS: 8063 -8064 8065 680 -8066 0 8063 -8064 8065 680 -8067 0 8063 -8064 8065 680 8068 0 c 1-1 --> 0 c (-b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ b^{4, 170}_0 ∧ -p_680) -> (-b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ -b^{4, 171}_0) c in CNF: c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ p_680 ∨ -b^{4, 171}_2 c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ p_680 ∨ -b^{4, 171}_1 c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ p_680 ∨ -b^{4, 171}_0 c in DIMACS: 8063 8064 -8065 680 -8066 0 8063 8064 -8065 680 -8067 0 8063 8064 -8065 680 -8068 0 c 0-1 --> -1 c (-b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ -b^{4, 170}_0 ∧ -p_680) -> ( b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ b^{4, 171}_0) c in CNF: c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ p_680 ∨ b^{4, 171}_2 c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ p_680 ∨ -b^{4, 171}_1 c b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ p_680 ∨ b^{4, 171}_0 c in DIMACS: 8063 8064 8065 680 8066 0 8063 8064 8065 680 -8067 0 8063 8064 8065 680 8068 0 c -1-1 --> -2 c ( b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ b^{4, 170}_0 ∧ -p_680) -> ( b^{4, 171}_2 ∧ b^{4, 171}_1 ∧ -b^{4, 171}_0) c in CNF: c -b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ p_680 ∨ b^{4, 171}_2 c -b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ p_680 ∨ b^{4, 171}_1 c -b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ p_680 ∨ -b^{4, 171}_0 c in DIMACS: -8063 8064 -8065 680 8066 0 -8063 8064 -8065 680 8067 0 -8063 8064 -8065 680 -8068 0 c -2-1 --> break c ( b^{4, 170}_2 ∧ b^{4, 170}_1 ∧ -b^{4, 170}_0 ∧ -p_680) -> break c in CNF: c -b^{4, 170}_2 ∨ -b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ p_680 ∨ break c in DIMACS: -8063 -8064 8065 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 170}_2 ∧ -b^{4, 170}_1 ∧ -b^{4, 170}_0 ∧ true) c in CNF: c -b^{4, 170}_2 ∨ b^{4, 170}_1 ∨ b^{4, 170}_0 ∨ false c in DIMACS: -8063 8064 8065 0 c 3 does not represent an automaton state. c -(-b^{4, 170}_2 ∧ b^{4, 170}_1 ∧ b^{4, 170}_0 ∧ true) c in CNF: c b^{4, 170}_2 ∨ -b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ false c in DIMACS: 8063 -8064 -8065 0 c -3 does not represent an automaton state. c -( b^{4, 170}_2 ∧ b^{4, 170}_1 ∧ b^{4, 170}_0 ∧ true) c in CNF: c -b^{4, 170}_2 ∨ -b^{4, 170}_1 ∨ -b^{4, 170}_0 ∨ false c in DIMACS: -8063 -8064 -8065 0 c i = 171 c -2+1 --> -1 c ( b^{4, 171}_2 ∧ b^{4, 171}_1 ∧ -b^{4, 171}_0 ∧ p_684) -> ( b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ b^{4, 172}_0) c in CNF: c -b^{4, 171}_2 ∨ -b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ -p_684 ∨ b^{4, 172}_2 c -b^{4, 171}_2 ∨ -b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ -p_684 ∨ -b^{4, 172}_1 c -b^{4, 171}_2 ∨ -b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ -p_684 ∨ b^{4, 172}_0 c in DIMACS: -8066 -8067 8068 -684 8069 0 -8066 -8067 8068 -684 -8070 0 -8066 -8067 8068 -684 8071 0 c -1+1 --> 0 c ( b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ b^{4, 171}_0 ∧ p_684) -> (-b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ -b^{4, 172}_0) c in CNF: c -b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ -p_684 ∨ -b^{4, 172}_2 c -b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ -p_684 ∨ -b^{4, 172}_1 c -b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ -p_684 ∨ -b^{4, 172}_0 c in DIMACS: -8066 8067 -8068 -684 -8069 0 -8066 8067 -8068 -684 -8070 0 -8066 8067 -8068 -684 -8071 0 c 0+1 --> 1 c (-b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ -b^{4, 171}_0 ∧ p_684) -> (-b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ b^{4, 172}_0) c in CNF: c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ -p_684 ∨ -b^{4, 172}_2 c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ -p_684 ∨ -b^{4, 172}_1 c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ -p_684 ∨ b^{4, 172}_0 c in DIMACS: 8066 8067 8068 -684 -8069 0 8066 8067 8068 -684 -8070 0 8066 8067 8068 -684 8071 0 c 1+1 --> 2 c (-b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ b^{4, 171}_0 ∧ p_684) -> (-b^{4, 172}_2 ∧ b^{4, 172}_1 ∧ -b^{4, 172}_0) c in CNF: c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ -p_684 ∨ -b^{4, 172}_2 c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ -p_684 ∨ b^{4, 172}_1 c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ -p_684 ∨ -b^{4, 172}_0 c in DIMACS: 8066 8067 -8068 -684 -8069 0 8066 8067 -8068 -684 8070 0 8066 8067 -8068 -684 -8071 0 c 2+1 --> break c (-b^{4, 171}_2 ∧ b^{4, 171}_1 ∧ -b^{4, 171}_0 ∧ p_684) -> break c in CNF: c b^{4, 171}_2 ∨ -b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ -p_684 ∨ break c in DIMACS: 8066 -8067 8068 -684 1162 0 c 2-1 --> 1 c (-b^{4, 171}_2 ∧ b^{4, 171}_1 ∧ -b^{4, 171}_0 ∧ -p_684) -> (-b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ b^{4, 172}_0) c in CNF: c b^{4, 171}_2 ∨ -b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ p_684 ∨ -b^{4, 172}_2 c b^{4, 171}_2 ∨ -b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ p_684 ∨ -b^{4, 172}_1 c b^{4, 171}_2 ∨ -b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ p_684 ∨ b^{4, 172}_0 c in DIMACS: 8066 -8067 8068 684 -8069 0 8066 -8067 8068 684 -8070 0 8066 -8067 8068 684 8071 0 c 1-1 --> 0 c (-b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ b^{4, 171}_0 ∧ -p_684) -> (-b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ -b^{4, 172}_0) c in CNF: c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ p_684 ∨ -b^{4, 172}_2 c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ p_684 ∨ -b^{4, 172}_1 c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ p_684 ∨ -b^{4, 172}_0 c in DIMACS: 8066 8067 -8068 684 -8069 0 8066 8067 -8068 684 -8070 0 8066 8067 -8068 684 -8071 0 c 0-1 --> -1 c (-b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ -b^{4, 171}_0 ∧ -p_684) -> ( b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ b^{4, 172}_0) c in CNF: c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ p_684 ∨ b^{4, 172}_2 c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ p_684 ∨ -b^{4, 172}_1 c b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ p_684 ∨ b^{4, 172}_0 c in DIMACS: 8066 8067 8068 684 8069 0 8066 8067 8068 684 -8070 0 8066 8067 8068 684 8071 0 c -1-1 --> -2 c ( b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ b^{4, 171}_0 ∧ -p_684) -> ( b^{4, 172}_2 ∧ b^{4, 172}_1 ∧ -b^{4, 172}_0) c in CNF: c -b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ p_684 ∨ b^{4, 172}_2 c -b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ p_684 ∨ b^{4, 172}_1 c -b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ p_684 ∨ -b^{4, 172}_0 c in DIMACS: -8066 8067 -8068 684 8069 0 -8066 8067 -8068 684 8070 0 -8066 8067 -8068 684 -8071 0 c -2-1 --> break c ( b^{4, 171}_2 ∧ b^{4, 171}_1 ∧ -b^{4, 171}_0 ∧ -p_684) -> break c in CNF: c -b^{4, 171}_2 ∨ -b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ p_684 ∨ break c in DIMACS: -8066 -8067 8068 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 171}_2 ∧ -b^{4, 171}_1 ∧ -b^{4, 171}_0 ∧ true) c in CNF: c -b^{4, 171}_2 ∨ b^{4, 171}_1 ∨ b^{4, 171}_0 ∨ false c in DIMACS: -8066 8067 8068 0 c 3 does not represent an automaton state. c -(-b^{4, 171}_2 ∧ b^{4, 171}_1 ∧ b^{4, 171}_0 ∧ true) c in CNF: c b^{4, 171}_2 ∨ -b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ false c in DIMACS: 8066 -8067 -8068 0 c -3 does not represent an automaton state. c -( b^{4, 171}_2 ∧ b^{4, 171}_1 ∧ b^{4, 171}_0 ∧ true) c in CNF: c -b^{4, 171}_2 ∨ -b^{4, 171}_1 ∨ -b^{4, 171}_0 ∨ false c in DIMACS: -8066 -8067 -8068 0 c i = 172 c -2+1 --> -1 c ( b^{4, 172}_2 ∧ b^{4, 172}_1 ∧ -b^{4, 172}_0 ∧ p_688) -> ( b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ b^{4, 173}_0) c in CNF: c -b^{4, 172}_2 ∨ -b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ -p_688 ∨ b^{4, 173}_2 c -b^{4, 172}_2 ∨ -b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ -p_688 ∨ -b^{4, 173}_1 c -b^{4, 172}_2 ∨ -b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ -p_688 ∨ b^{4, 173}_0 c in DIMACS: -8069 -8070 8071 -688 8072 0 -8069 -8070 8071 -688 -8073 0 -8069 -8070 8071 -688 8074 0 c -1+1 --> 0 c ( b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ b^{4, 172}_0 ∧ p_688) -> (-b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ -b^{4, 173}_0) c in CNF: c -b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ -p_688 ∨ -b^{4, 173}_2 c -b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ -p_688 ∨ -b^{4, 173}_1 c -b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ -p_688 ∨ -b^{4, 173}_0 c in DIMACS: -8069 8070 -8071 -688 -8072 0 -8069 8070 -8071 -688 -8073 0 -8069 8070 -8071 -688 -8074 0 c 0+1 --> 1 c (-b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ -b^{4, 172}_0 ∧ p_688) -> (-b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ b^{4, 173}_0) c in CNF: c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ -p_688 ∨ -b^{4, 173}_2 c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ -p_688 ∨ -b^{4, 173}_1 c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ -p_688 ∨ b^{4, 173}_0 c in DIMACS: 8069 8070 8071 -688 -8072 0 8069 8070 8071 -688 -8073 0 8069 8070 8071 -688 8074 0 c 1+1 --> 2 c (-b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ b^{4, 172}_0 ∧ p_688) -> (-b^{4, 173}_2 ∧ b^{4, 173}_1 ∧ -b^{4, 173}_0) c in CNF: c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ -p_688 ∨ -b^{4, 173}_2 c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ -p_688 ∨ b^{4, 173}_1 c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ -p_688 ∨ -b^{4, 173}_0 c in DIMACS: 8069 8070 -8071 -688 -8072 0 8069 8070 -8071 -688 8073 0 8069 8070 -8071 -688 -8074 0 c 2+1 --> break c (-b^{4, 172}_2 ∧ b^{4, 172}_1 ∧ -b^{4, 172}_0 ∧ p_688) -> break c in CNF: c b^{4, 172}_2 ∨ -b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ -p_688 ∨ break c in DIMACS: 8069 -8070 8071 -688 1162 0 c 2-1 --> 1 c (-b^{4, 172}_2 ∧ b^{4, 172}_1 ∧ -b^{4, 172}_0 ∧ -p_688) -> (-b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ b^{4, 173}_0) c in CNF: c b^{4, 172}_2 ∨ -b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ p_688 ∨ -b^{4, 173}_2 c b^{4, 172}_2 ∨ -b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ p_688 ∨ -b^{4, 173}_1 c b^{4, 172}_2 ∨ -b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ p_688 ∨ b^{4, 173}_0 c in DIMACS: 8069 -8070 8071 688 -8072 0 8069 -8070 8071 688 -8073 0 8069 -8070 8071 688 8074 0 c 1-1 --> 0 c (-b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ b^{4, 172}_0 ∧ -p_688) -> (-b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ -b^{4, 173}_0) c in CNF: c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ p_688 ∨ -b^{4, 173}_2 c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ p_688 ∨ -b^{4, 173}_1 c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ p_688 ∨ -b^{4, 173}_0 c in DIMACS: 8069 8070 -8071 688 -8072 0 8069 8070 -8071 688 -8073 0 8069 8070 -8071 688 -8074 0 c 0-1 --> -1 c (-b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ -b^{4, 172}_0 ∧ -p_688) -> ( b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ b^{4, 173}_0) c in CNF: c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ p_688 ∨ b^{4, 173}_2 c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ p_688 ∨ -b^{4, 173}_1 c b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ p_688 ∨ b^{4, 173}_0 c in DIMACS: 8069 8070 8071 688 8072 0 8069 8070 8071 688 -8073 0 8069 8070 8071 688 8074 0 c -1-1 --> -2 c ( b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ b^{4, 172}_0 ∧ -p_688) -> ( b^{4, 173}_2 ∧ b^{4, 173}_1 ∧ -b^{4, 173}_0) c in CNF: c -b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ p_688 ∨ b^{4, 173}_2 c -b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ p_688 ∨ b^{4, 173}_1 c -b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ p_688 ∨ -b^{4, 173}_0 c in DIMACS: -8069 8070 -8071 688 8072 0 -8069 8070 -8071 688 8073 0 -8069 8070 -8071 688 -8074 0 c -2-1 --> break c ( b^{4, 172}_2 ∧ b^{4, 172}_1 ∧ -b^{4, 172}_0 ∧ -p_688) -> break c in CNF: c -b^{4, 172}_2 ∨ -b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ p_688 ∨ break c in DIMACS: -8069 -8070 8071 688 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 172}_2 ∧ -b^{4, 172}_1 ∧ -b^{4, 172}_0 ∧ true) c in CNF: c -b^{4, 172}_2 ∨ b^{4, 172}_1 ∨ b^{4, 172}_0 ∨ false c in DIMACS: -8069 8070 8071 0 c 3 does not represent an automaton state. c -(-b^{4, 172}_2 ∧ b^{4, 172}_1 ∧ b^{4, 172}_0 ∧ true) c in CNF: c b^{4, 172}_2 ∨ -b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ false c in DIMACS: 8069 -8070 -8071 0 c -3 does not represent an automaton state. c -( b^{4, 172}_2 ∧ b^{4, 172}_1 ∧ b^{4, 172}_0 ∧ true) c in CNF: c -b^{4, 172}_2 ∨ -b^{4, 172}_1 ∨ -b^{4, 172}_0 ∨ false c in DIMACS: -8069 -8070 -8071 0 c i = 173 c -2+1 --> -1 c ( b^{4, 173}_2 ∧ b^{4, 173}_1 ∧ -b^{4, 173}_0 ∧ p_692) -> ( b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ b^{4, 174}_0) c in CNF: c -b^{4, 173}_2 ∨ -b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ -p_692 ∨ b^{4, 174}_2 c -b^{4, 173}_2 ∨ -b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ -p_692 ∨ -b^{4, 174}_1 c -b^{4, 173}_2 ∨ -b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ -p_692 ∨ b^{4, 174}_0 c in DIMACS: -8072 -8073 8074 -692 8075 0 -8072 -8073 8074 -692 -8076 0 -8072 -8073 8074 -692 8077 0 c -1+1 --> 0 c ( b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ b^{4, 173}_0 ∧ p_692) -> (-b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ -b^{4, 174}_0) c in CNF: c -b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ -p_692 ∨ -b^{4, 174}_2 c -b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ -p_692 ∨ -b^{4, 174}_1 c -b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ -p_692 ∨ -b^{4, 174}_0 c in DIMACS: -8072 8073 -8074 -692 -8075 0 -8072 8073 -8074 -692 -8076 0 -8072 8073 -8074 -692 -8077 0 c 0+1 --> 1 c (-b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ -b^{4, 173}_0 ∧ p_692) -> (-b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ b^{4, 174}_0) c in CNF: c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ -p_692 ∨ -b^{4, 174}_2 c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ -p_692 ∨ -b^{4, 174}_1 c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ -p_692 ∨ b^{4, 174}_0 c in DIMACS: 8072 8073 8074 -692 -8075 0 8072 8073 8074 -692 -8076 0 8072 8073 8074 -692 8077 0 c 1+1 --> 2 c (-b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ b^{4, 173}_0 ∧ p_692) -> (-b^{4, 174}_2 ∧ b^{4, 174}_1 ∧ -b^{4, 174}_0) c in CNF: c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ -p_692 ∨ -b^{4, 174}_2 c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ -p_692 ∨ b^{4, 174}_1 c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ -p_692 ∨ -b^{4, 174}_0 c in DIMACS: 8072 8073 -8074 -692 -8075 0 8072 8073 -8074 -692 8076 0 8072 8073 -8074 -692 -8077 0 c 2+1 --> break c (-b^{4, 173}_2 ∧ b^{4, 173}_1 ∧ -b^{4, 173}_0 ∧ p_692) -> break c in CNF: c b^{4, 173}_2 ∨ -b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ -p_692 ∨ break c in DIMACS: 8072 -8073 8074 -692 1162 0 c 2-1 --> 1 c (-b^{4, 173}_2 ∧ b^{4, 173}_1 ∧ -b^{4, 173}_0 ∧ -p_692) -> (-b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ b^{4, 174}_0) c in CNF: c b^{4, 173}_2 ∨ -b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ p_692 ∨ -b^{4, 174}_2 c b^{4, 173}_2 ∨ -b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ p_692 ∨ -b^{4, 174}_1 c b^{4, 173}_2 ∨ -b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ p_692 ∨ b^{4, 174}_0 c in DIMACS: 8072 -8073 8074 692 -8075 0 8072 -8073 8074 692 -8076 0 8072 -8073 8074 692 8077 0 c 1-1 --> 0 c (-b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ b^{4, 173}_0 ∧ -p_692) -> (-b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ -b^{4, 174}_0) c in CNF: c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ p_692 ∨ -b^{4, 174}_2 c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ p_692 ∨ -b^{4, 174}_1 c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ p_692 ∨ -b^{4, 174}_0 c in DIMACS: 8072 8073 -8074 692 -8075 0 8072 8073 -8074 692 -8076 0 8072 8073 -8074 692 -8077 0 c 0-1 --> -1 c (-b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ -b^{4, 173}_0 ∧ -p_692) -> ( b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ b^{4, 174}_0) c in CNF: c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ p_692 ∨ b^{4, 174}_2 c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ p_692 ∨ -b^{4, 174}_1 c b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ p_692 ∨ b^{4, 174}_0 c in DIMACS: 8072 8073 8074 692 8075 0 8072 8073 8074 692 -8076 0 8072 8073 8074 692 8077 0 c -1-1 --> -2 c ( b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ b^{4, 173}_0 ∧ -p_692) -> ( b^{4, 174}_2 ∧ b^{4, 174}_1 ∧ -b^{4, 174}_0) c in CNF: c -b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ p_692 ∨ b^{4, 174}_2 c -b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ p_692 ∨ b^{4, 174}_1 c -b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ p_692 ∨ -b^{4, 174}_0 c in DIMACS: -8072 8073 -8074 692 8075 0 -8072 8073 -8074 692 8076 0 -8072 8073 -8074 692 -8077 0 c -2-1 --> break c ( b^{4, 173}_2 ∧ b^{4, 173}_1 ∧ -b^{4, 173}_0 ∧ -p_692) -> break c in CNF: c -b^{4, 173}_2 ∨ -b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ p_692 ∨ break c in DIMACS: -8072 -8073 8074 692 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 173}_2 ∧ -b^{4, 173}_1 ∧ -b^{4, 173}_0 ∧ true) c in CNF: c -b^{4, 173}_2 ∨ b^{4, 173}_1 ∨ b^{4, 173}_0 ∨ false c in DIMACS: -8072 8073 8074 0 c 3 does not represent an automaton state. c -(-b^{4, 173}_2 ∧ b^{4, 173}_1 ∧ b^{4, 173}_0 ∧ true) c in CNF: c b^{4, 173}_2 ∨ -b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ false c in DIMACS: 8072 -8073 -8074 0 c -3 does not represent an automaton state. c -( b^{4, 173}_2 ∧ b^{4, 173}_1 ∧ b^{4, 173}_0 ∧ true) c in CNF: c -b^{4, 173}_2 ∨ -b^{4, 173}_1 ∨ -b^{4, 173}_0 ∨ false c in DIMACS: -8072 -8073 -8074 0 c i = 174 c -2+1 --> -1 c ( b^{4, 174}_2 ∧ b^{4, 174}_1 ∧ -b^{4, 174}_0 ∧ p_696) -> ( b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ b^{4, 175}_0) c in CNF: c -b^{4, 174}_2 ∨ -b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ -p_696 ∨ b^{4, 175}_2 c -b^{4, 174}_2 ∨ -b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ -p_696 ∨ -b^{4, 175}_1 c -b^{4, 174}_2 ∨ -b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ -p_696 ∨ b^{4, 175}_0 c in DIMACS: -8075 -8076 8077 -696 8078 0 -8075 -8076 8077 -696 -8079 0 -8075 -8076 8077 -696 8080 0 c -1+1 --> 0 c ( b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ b^{4, 174}_0 ∧ p_696) -> (-b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ -b^{4, 175}_0) c in CNF: c -b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ -p_696 ∨ -b^{4, 175}_2 c -b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ -p_696 ∨ -b^{4, 175}_1 c -b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ -p_696 ∨ -b^{4, 175}_0 c in DIMACS: -8075 8076 -8077 -696 -8078 0 -8075 8076 -8077 -696 -8079 0 -8075 8076 -8077 -696 -8080 0 c 0+1 --> 1 c (-b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ -b^{4, 174}_0 ∧ p_696) -> (-b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ b^{4, 175}_0) c in CNF: c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ -p_696 ∨ -b^{4, 175}_2 c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ -p_696 ∨ -b^{4, 175}_1 c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ -p_696 ∨ b^{4, 175}_0 c in DIMACS: 8075 8076 8077 -696 -8078 0 8075 8076 8077 -696 -8079 0 8075 8076 8077 -696 8080 0 c 1+1 --> 2 c (-b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ b^{4, 174}_0 ∧ p_696) -> (-b^{4, 175}_2 ∧ b^{4, 175}_1 ∧ -b^{4, 175}_0) c in CNF: c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ -p_696 ∨ -b^{4, 175}_2 c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ -p_696 ∨ b^{4, 175}_1 c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ -p_696 ∨ -b^{4, 175}_0 c in DIMACS: 8075 8076 -8077 -696 -8078 0 8075 8076 -8077 -696 8079 0 8075 8076 -8077 -696 -8080 0 c 2+1 --> break c (-b^{4, 174}_2 ∧ b^{4, 174}_1 ∧ -b^{4, 174}_0 ∧ p_696) -> break c in CNF: c b^{4, 174}_2 ∨ -b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ -p_696 ∨ break c in DIMACS: 8075 -8076 8077 -696 1162 0 c 2-1 --> 1 c (-b^{4, 174}_2 ∧ b^{4, 174}_1 ∧ -b^{4, 174}_0 ∧ -p_696) -> (-b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ b^{4, 175}_0) c in CNF: c b^{4, 174}_2 ∨ -b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ p_696 ∨ -b^{4, 175}_2 c b^{4, 174}_2 ∨ -b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ p_696 ∨ -b^{4, 175}_1 c b^{4, 174}_2 ∨ -b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ p_696 ∨ b^{4, 175}_0 c in DIMACS: 8075 -8076 8077 696 -8078 0 8075 -8076 8077 696 -8079 0 8075 -8076 8077 696 8080 0 c 1-1 --> 0 c (-b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ b^{4, 174}_0 ∧ -p_696) -> (-b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ -b^{4, 175}_0) c in CNF: c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ p_696 ∨ -b^{4, 175}_2 c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ p_696 ∨ -b^{4, 175}_1 c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ p_696 ∨ -b^{4, 175}_0 c in DIMACS: 8075 8076 -8077 696 -8078 0 8075 8076 -8077 696 -8079 0 8075 8076 -8077 696 -8080 0 c 0-1 --> -1 c (-b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ -b^{4, 174}_0 ∧ -p_696) -> ( b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ b^{4, 175}_0) c in CNF: c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ p_696 ∨ b^{4, 175}_2 c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ p_696 ∨ -b^{4, 175}_1 c b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ p_696 ∨ b^{4, 175}_0 c in DIMACS: 8075 8076 8077 696 8078 0 8075 8076 8077 696 -8079 0 8075 8076 8077 696 8080 0 c -1-1 --> -2 c ( b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ b^{4, 174}_0 ∧ -p_696) -> ( b^{4, 175}_2 ∧ b^{4, 175}_1 ∧ -b^{4, 175}_0) c in CNF: c -b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ p_696 ∨ b^{4, 175}_2 c -b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ p_696 ∨ b^{4, 175}_1 c -b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ p_696 ∨ -b^{4, 175}_0 c in DIMACS: -8075 8076 -8077 696 8078 0 -8075 8076 -8077 696 8079 0 -8075 8076 -8077 696 -8080 0 c -2-1 --> break c ( b^{4, 174}_2 ∧ b^{4, 174}_1 ∧ -b^{4, 174}_0 ∧ -p_696) -> break c in CNF: c -b^{4, 174}_2 ∨ -b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ p_696 ∨ break c in DIMACS: -8075 -8076 8077 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 174}_2 ∧ -b^{4, 174}_1 ∧ -b^{4, 174}_0 ∧ true) c in CNF: c -b^{4, 174}_2 ∨ b^{4, 174}_1 ∨ b^{4, 174}_0 ∨ false c in DIMACS: -8075 8076 8077 0 c 3 does not represent an automaton state. c -(-b^{4, 174}_2 ∧ b^{4, 174}_1 ∧ b^{4, 174}_0 ∧ true) c in CNF: c b^{4, 174}_2 ∨ -b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ false c in DIMACS: 8075 -8076 -8077 0 c -3 does not represent an automaton state. c -( b^{4, 174}_2 ∧ b^{4, 174}_1 ∧ b^{4, 174}_0 ∧ true) c in CNF: c -b^{4, 174}_2 ∨ -b^{4, 174}_1 ∨ -b^{4, 174}_0 ∨ false c in DIMACS: -8075 -8076 -8077 0 c i = 175 c -2+1 --> -1 c ( b^{4, 175}_2 ∧ b^{4, 175}_1 ∧ -b^{4, 175}_0 ∧ p_700) -> ( b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ b^{4, 176}_0) c in CNF: c -b^{4, 175}_2 ∨ -b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ -p_700 ∨ b^{4, 176}_2 c -b^{4, 175}_2 ∨ -b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ -p_700 ∨ -b^{4, 176}_1 c -b^{4, 175}_2 ∨ -b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ -p_700 ∨ b^{4, 176}_0 c in DIMACS: -8078 -8079 8080 -700 8081 0 -8078 -8079 8080 -700 -8082 0 -8078 -8079 8080 -700 8083 0 c -1+1 --> 0 c ( b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ b^{4, 175}_0 ∧ p_700) -> (-b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ -b^{4, 176}_0) c in CNF: c -b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ -p_700 ∨ -b^{4, 176}_2 c -b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ -p_700 ∨ -b^{4, 176}_1 c -b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ -p_700 ∨ -b^{4, 176}_0 c in DIMACS: -8078 8079 -8080 -700 -8081 0 -8078 8079 -8080 -700 -8082 0 -8078 8079 -8080 -700 -8083 0 c 0+1 --> 1 c (-b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ -b^{4, 175}_0 ∧ p_700) -> (-b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ b^{4, 176}_0) c in CNF: c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ -p_700 ∨ -b^{4, 176}_2 c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ -p_700 ∨ -b^{4, 176}_1 c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ -p_700 ∨ b^{4, 176}_0 c in DIMACS: 8078 8079 8080 -700 -8081 0 8078 8079 8080 -700 -8082 0 8078 8079 8080 -700 8083 0 c 1+1 --> 2 c (-b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ b^{4, 175}_0 ∧ p_700) -> (-b^{4, 176}_2 ∧ b^{4, 176}_1 ∧ -b^{4, 176}_0) c in CNF: c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ -p_700 ∨ -b^{4, 176}_2 c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ -p_700 ∨ b^{4, 176}_1 c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ -p_700 ∨ -b^{4, 176}_0 c in DIMACS: 8078 8079 -8080 -700 -8081 0 8078 8079 -8080 -700 8082 0 8078 8079 -8080 -700 -8083 0 c 2+1 --> break c (-b^{4, 175}_2 ∧ b^{4, 175}_1 ∧ -b^{4, 175}_0 ∧ p_700) -> break c in CNF: c b^{4, 175}_2 ∨ -b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ -p_700 ∨ break c in DIMACS: 8078 -8079 8080 -700 1162 0 c 2-1 --> 1 c (-b^{4, 175}_2 ∧ b^{4, 175}_1 ∧ -b^{4, 175}_0 ∧ -p_700) -> (-b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ b^{4, 176}_0) c in CNF: c b^{4, 175}_2 ∨ -b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ p_700 ∨ -b^{4, 176}_2 c b^{4, 175}_2 ∨ -b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ p_700 ∨ -b^{4, 176}_1 c b^{4, 175}_2 ∨ -b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ p_700 ∨ b^{4, 176}_0 c in DIMACS: 8078 -8079 8080 700 -8081 0 8078 -8079 8080 700 -8082 0 8078 -8079 8080 700 8083 0 c 1-1 --> 0 c (-b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ b^{4, 175}_0 ∧ -p_700) -> (-b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ -b^{4, 176}_0) c in CNF: c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ p_700 ∨ -b^{4, 176}_2 c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ p_700 ∨ -b^{4, 176}_1 c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ p_700 ∨ -b^{4, 176}_0 c in DIMACS: 8078 8079 -8080 700 -8081 0 8078 8079 -8080 700 -8082 0 8078 8079 -8080 700 -8083 0 c 0-1 --> -1 c (-b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ -b^{4, 175}_0 ∧ -p_700) -> ( b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ b^{4, 176}_0) c in CNF: c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ p_700 ∨ b^{4, 176}_2 c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ p_700 ∨ -b^{4, 176}_1 c b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ p_700 ∨ b^{4, 176}_0 c in DIMACS: 8078 8079 8080 700 8081 0 8078 8079 8080 700 -8082 0 8078 8079 8080 700 8083 0 c -1-1 --> -2 c ( b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ b^{4, 175}_0 ∧ -p_700) -> ( b^{4, 176}_2 ∧ b^{4, 176}_1 ∧ -b^{4, 176}_0) c in CNF: c -b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ p_700 ∨ b^{4, 176}_2 c -b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ p_700 ∨ b^{4, 176}_1 c -b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ p_700 ∨ -b^{4, 176}_0 c in DIMACS: -8078 8079 -8080 700 8081 0 -8078 8079 -8080 700 8082 0 -8078 8079 -8080 700 -8083 0 c -2-1 --> break c ( b^{4, 175}_2 ∧ b^{4, 175}_1 ∧ -b^{4, 175}_0 ∧ -p_700) -> break c in CNF: c -b^{4, 175}_2 ∨ -b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ p_700 ∨ break c in DIMACS: -8078 -8079 8080 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 175}_2 ∧ -b^{4, 175}_1 ∧ -b^{4, 175}_0 ∧ true) c in CNF: c -b^{4, 175}_2 ∨ b^{4, 175}_1 ∨ b^{4, 175}_0 ∨ false c in DIMACS: -8078 8079 8080 0 c 3 does not represent an automaton state. c -(-b^{4, 175}_2 ∧ b^{4, 175}_1 ∧ b^{4, 175}_0 ∧ true) c in CNF: c b^{4, 175}_2 ∨ -b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ false c in DIMACS: 8078 -8079 -8080 0 c -3 does not represent an automaton state. c -( b^{4, 175}_2 ∧ b^{4, 175}_1 ∧ b^{4, 175}_0 ∧ true) c in CNF: c -b^{4, 175}_2 ∨ -b^{4, 175}_1 ∨ -b^{4, 175}_0 ∨ false c in DIMACS: -8078 -8079 -8080 0 c i = 176 c -2+1 --> -1 c ( b^{4, 176}_2 ∧ b^{4, 176}_1 ∧ -b^{4, 176}_0 ∧ p_704) -> ( b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ b^{4, 177}_0) c in CNF: c -b^{4, 176}_2 ∨ -b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ -p_704 ∨ b^{4, 177}_2 c -b^{4, 176}_2 ∨ -b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ -p_704 ∨ -b^{4, 177}_1 c -b^{4, 176}_2 ∨ -b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ -p_704 ∨ b^{4, 177}_0 c in DIMACS: -8081 -8082 8083 -704 8084 0 -8081 -8082 8083 -704 -8085 0 -8081 -8082 8083 -704 8086 0 c -1+1 --> 0 c ( b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ b^{4, 176}_0 ∧ p_704) -> (-b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ -b^{4, 177}_0) c in CNF: c -b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ -p_704 ∨ -b^{4, 177}_2 c -b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ -p_704 ∨ -b^{4, 177}_1 c -b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ -p_704 ∨ -b^{4, 177}_0 c in DIMACS: -8081 8082 -8083 -704 -8084 0 -8081 8082 -8083 -704 -8085 0 -8081 8082 -8083 -704 -8086 0 c 0+1 --> 1 c (-b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ -b^{4, 176}_0 ∧ p_704) -> (-b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ b^{4, 177}_0) c in CNF: c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ -p_704 ∨ -b^{4, 177}_2 c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ -p_704 ∨ -b^{4, 177}_1 c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ -p_704 ∨ b^{4, 177}_0 c in DIMACS: 8081 8082 8083 -704 -8084 0 8081 8082 8083 -704 -8085 0 8081 8082 8083 -704 8086 0 c 1+1 --> 2 c (-b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ b^{4, 176}_0 ∧ p_704) -> (-b^{4, 177}_2 ∧ b^{4, 177}_1 ∧ -b^{4, 177}_0) c in CNF: c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ -p_704 ∨ -b^{4, 177}_2 c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ -p_704 ∨ b^{4, 177}_1 c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ -p_704 ∨ -b^{4, 177}_0 c in DIMACS: 8081 8082 -8083 -704 -8084 0 8081 8082 -8083 -704 8085 0 8081 8082 -8083 -704 -8086 0 c 2+1 --> break c (-b^{4, 176}_2 ∧ b^{4, 176}_1 ∧ -b^{4, 176}_0 ∧ p_704) -> break c in CNF: c b^{4, 176}_2 ∨ -b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ -p_704 ∨ break c in DIMACS: 8081 -8082 8083 -704 1162 0 c 2-1 --> 1 c (-b^{4, 176}_2 ∧ b^{4, 176}_1 ∧ -b^{4, 176}_0 ∧ -p_704) -> (-b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ b^{4, 177}_0) c in CNF: c b^{4, 176}_2 ∨ -b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ p_704 ∨ -b^{4, 177}_2 c b^{4, 176}_2 ∨ -b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ p_704 ∨ -b^{4, 177}_1 c b^{4, 176}_2 ∨ -b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ p_704 ∨ b^{4, 177}_0 c in DIMACS: 8081 -8082 8083 704 -8084 0 8081 -8082 8083 704 -8085 0 8081 -8082 8083 704 8086 0 c 1-1 --> 0 c (-b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ b^{4, 176}_0 ∧ -p_704) -> (-b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ -b^{4, 177}_0) c in CNF: c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ p_704 ∨ -b^{4, 177}_2 c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ p_704 ∨ -b^{4, 177}_1 c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ p_704 ∨ -b^{4, 177}_0 c in DIMACS: 8081 8082 -8083 704 -8084 0 8081 8082 -8083 704 -8085 0 8081 8082 -8083 704 -8086 0 c 0-1 --> -1 c (-b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ -b^{4, 176}_0 ∧ -p_704) -> ( b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ b^{4, 177}_0) c in CNF: c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ p_704 ∨ b^{4, 177}_2 c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ p_704 ∨ -b^{4, 177}_1 c b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ p_704 ∨ b^{4, 177}_0 c in DIMACS: 8081 8082 8083 704 8084 0 8081 8082 8083 704 -8085 0 8081 8082 8083 704 8086 0 c -1-1 --> -2 c ( b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ b^{4, 176}_0 ∧ -p_704) -> ( b^{4, 177}_2 ∧ b^{4, 177}_1 ∧ -b^{4, 177}_0) c in CNF: c -b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ p_704 ∨ b^{4, 177}_2 c -b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ p_704 ∨ b^{4, 177}_1 c -b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ p_704 ∨ -b^{4, 177}_0 c in DIMACS: -8081 8082 -8083 704 8084 0 -8081 8082 -8083 704 8085 0 -8081 8082 -8083 704 -8086 0 c -2-1 --> break c ( b^{4, 176}_2 ∧ b^{4, 176}_1 ∧ -b^{4, 176}_0 ∧ -p_704) -> break c in CNF: c -b^{4, 176}_2 ∨ -b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ p_704 ∨ break c in DIMACS: -8081 -8082 8083 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 176}_2 ∧ -b^{4, 176}_1 ∧ -b^{4, 176}_0 ∧ true) c in CNF: c -b^{4, 176}_2 ∨ b^{4, 176}_1 ∨ b^{4, 176}_0 ∨ false c in DIMACS: -8081 8082 8083 0 c 3 does not represent an automaton state. c -(-b^{4, 176}_2 ∧ b^{4, 176}_1 ∧ b^{4, 176}_0 ∧ true) c in CNF: c b^{4, 176}_2 ∨ -b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ false c in DIMACS: 8081 -8082 -8083 0 c -3 does not represent an automaton state. c -( b^{4, 176}_2 ∧ b^{4, 176}_1 ∧ b^{4, 176}_0 ∧ true) c in CNF: c -b^{4, 176}_2 ∨ -b^{4, 176}_1 ∨ -b^{4, 176}_0 ∨ false c in DIMACS: -8081 -8082 -8083 0 c i = 177 c -2+1 --> -1 c ( b^{4, 177}_2 ∧ b^{4, 177}_1 ∧ -b^{4, 177}_0 ∧ p_708) -> ( b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ b^{4, 178}_0) c in CNF: c -b^{4, 177}_2 ∨ -b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ -p_708 ∨ b^{4, 178}_2 c -b^{4, 177}_2 ∨ -b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ -p_708 ∨ -b^{4, 178}_1 c -b^{4, 177}_2 ∨ -b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ -p_708 ∨ b^{4, 178}_0 c in DIMACS: -8084 -8085 8086 -708 8087 0 -8084 -8085 8086 -708 -8088 0 -8084 -8085 8086 -708 8089 0 c -1+1 --> 0 c ( b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ b^{4, 177}_0 ∧ p_708) -> (-b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ -b^{4, 178}_0) c in CNF: c -b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ -p_708 ∨ -b^{4, 178}_2 c -b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ -p_708 ∨ -b^{4, 178}_1 c -b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ -p_708 ∨ -b^{4, 178}_0 c in DIMACS: -8084 8085 -8086 -708 -8087 0 -8084 8085 -8086 -708 -8088 0 -8084 8085 -8086 -708 -8089 0 c 0+1 --> 1 c (-b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ -b^{4, 177}_0 ∧ p_708) -> (-b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ b^{4, 178}_0) c in CNF: c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ -p_708 ∨ -b^{4, 178}_2 c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ -p_708 ∨ -b^{4, 178}_1 c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ -p_708 ∨ b^{4, 178}_0 c in DIMACS: 8084 8085 8086 -708 -8087 0 8084 8085 8086 -708 -8088 0 8084 8085 8086 -708 8089 0 c 1+1 --> 2 c (-b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ b^{4, 177}_0 ∧ p_708) -> (-b^{4, 178}_2 ∧ b^{4, 178}_1 ∧ -b^{4, 178}_0) c in CNF: c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ -p_708 ∨ -b^{4, 178}_2 c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ -p_708 ∨ b^{4, 178}_1 c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ -p_708 ∨ -b^{4, 178}_0 c in DIMACS: 8084 8085 -8086 -708 -8087 0 8084 8085 -8086 -708 8088 0 8084 8085 -8086 -708 -8089 0 c 2+1 --> break c (-b^{4, 177}_2 ∧ b^{4, 177}_1 ∧ -b^{4, 177}_0 ∧ p_708) -> break c in CNF: c b^{4, 177}_2 ∨ -b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ -p_708 ∨ break c in DIMACS: 8084 -8085 8086 -708 1162 0 c 2-1 --> 1 c (-b^{4, 177}_2 ∧ b^{4, 177}_1 ∧ -b^{4, 177}_0 ∧ -p_708) -> (-b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ b^{4, 178}_0) c in CNF: c b^{4, 177}_2 ∨ -b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ p_708 ∨ -b^{4, 178}_2 c b^{4, 177}_2 ∨ -b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ p_708 ∨ -b^{4, 178}_1 c b^{4, 177}_2 ∨ -b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ p_708 ∨ b^{4, 178}_0 c in DIMACS: 8084 -8085 8086 708 -8087 0 8084 -8085 8086 708 -8088 0 8084 -8085 8086 708 8089 0 c 1-1 --> 0 c (-b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ b^{4, 177}_0 ∧ -p_708) -> (-b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ -b^{4, 178}_0) c in CNF: c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ p_708 ∨ -b^{4, 178}_2 c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ p_708 ∨ -b^{4, 178}_1 c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ p_708 ∨ -b^{4, 178}_0 c in DIMACS: 8084 8085 -8086 708 -8087 0 8084 8085 -8086 708 -8088 0 8084 8085 -8086 708 -8089 0 c 0-1 --> -1 c (-b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ -b^{4, 177}_0 ∧ -p_708) -> ( b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ b^{4, 178}_0) c in CNF: c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ p_708 ∨ b^{4, 178}_2 c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ p_708 ∨ -b^{4, 178}_1 c b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ p_708 ∨ b^{4, 178}_0 c in DIMACS: 8084 8085 8086 708 8087 0 8084 8085 8086 708 -8088 0 8084 8085 8086 708 8089 0 c -1-1 --> -2 c ( b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ b^{4, 177}_0 ∧ -p_708) -> ( b^{4, 178}_2 ∧ b^{4, 178}_1 ∧ -b^{4, 178}_0) c in CNF: c -b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ p_708 ∨ b^{4, 178}_2 c -b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ p_708 ∨ b^{4, 178}_1 c -b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ p_708 ∨ -b^{4, 178}_0 c in DIMACS: -8084 8085 -8086 708 8087 0 -8084 8085 -8086 708 8088 0 -8084 8085 -8086 708 -8089 0 c -2-1 --> break c ( b^{4, 177}_2 ∧ b^{4, 177}_1 ∧ -b^{4, 177}_0 ∧ -p_708) -> break c in CNF: c -b^{4, 177}_2 ∨ -b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ p_708 ∨ break c in DIMACS: -8084 -8085 8086 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 177}_2 ∧ -b^{4, 177}_1 ∧ -b^{4, 177}_0 ∧ true) c in CNF: c -b^{4, 177}_2 ∨ b^{4, 177}_1 ∨ b^{4, 177}_0 ∨ false c in DIMACS: -8084 8085 8086 0 c 3 does not represent an automaton state. c -(-b^{4, 177}_2 ∧ b^{4, 177}_1 ∧ b^{4, 177}_0 ∧ true) c in CNF: c b^{4, 177}_2 ∨ -b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ false c in DIMACS: 8084 -8085 -8086 0 c -3 does not represent an automaton state. c -( b^{4, 177}_2 ∧ b^{4, 177}_1 ∧ b^{4, 177}_0 ∧ true) c in CNF: c -b^{4, 177}_2 ∨ -b^{4, 177}_1 ∨ -b^{4, 177}_0 ∨ false c in DIMACS: -8084 -8085 -8086 0 c i = 178 c -2+1 --> -1 c ( b^{4, 178}_2 ∧ b^{4, 178}_1 ∧ -b^{4, 178}_0 ∧ p_712) -> ( b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ b^{4, 179}_0) c in CNF: c -b^{4, 178}_2 ∨ -b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ -p_712 ∨ b^{4, 179}_2 c -b^{4, 178}_2 ∨ -b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ -p_712 ∨ -b^{4, 179}_1 c -b^{4, 178}_2 ∨ -b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ -p_712 ∨ b^{4, 179}_0 c in DIMACS: -8087 -8088 8089 -712 8090 0 -8087 -8088 8089 -712 -8091 0 -8087 -8088 8089 -712 8092 0 c -1+1 --> 0 c ( b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ b^{4, 178}_0 ∧ p_712) -> (-b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ -b^{4, 179}_0) c in CNF: c -b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ -p_712 ∨ -b^{4, 179}_2 c -b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ -p_712 ∨ -b^{4, 179}_1 c -b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ -p_712 ∨ -b^{4, 179}_0 c in DIMACS: -8087 8088 -8089 -712 -8090 0 -8087 8088 -8089 -712 -8091 0 -8087 8088 -8089 -712 -8092 0 c 0+1 --> 1 c (-b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ -b^{4, 178}_0 ∧ p_712) -> (-b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ b^{4, 179}_0) c in CNF: c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ -p_712 ∨ -b^{4, 179}_2 c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ -p_712 ∨ -b^{4, 179}_1 c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ -p_712 ∨ b^{4, 179}_0 c in DIMACS: 8087 8088 8089 -712 -8090 0 8087 8088 8089 -712 -8091 0 8087 8088 8089 -712 8092 0 c 1+1 --> 2 c (-b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ b^{4, 178}_0 ∧ p_712) -> (-b^{4, 179}_2 ∧ b^{4, 179}_1 ∧ -b^{4, 179}_0) c in CNF: c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ -p_712 ∨ -b^{4, 179}_2 c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ -p_712 ∨ b^{4, 179}_1 c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ -p_712 ∨ -b^{4, 179}_0 c in DIMACS: 8087 8088 -8089 -712 -8090 0 8087 8088 -8089 -712 8091 0 8087 8088 -8089 -712 -8092 0 c 2+1 --> break c (-b^{4, 178}_2 ∧ b^{4, 178}_1 ∧ -b^{4, 178}_0 ∧ p_712) -> break c in CNF: c b^{4, 178}_2 ∨ -b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ -p_712 ∨ break c in DIMACS: 8087 -8088 8089 -712 1162 0 c 2-1 --> 1 c (-b^{4, 178}_2 ∧ b^{4, 178}_1 ∧ -b^{4, 178}_0 ∧ -p_712) -> (-b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ b^{4, 179}_0) c in CNF: c b^{4, 178}_2 ∨ -b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ p_712 ∨ -b^{4, 179}_2 c b^{4, 178}_2 ∨ -b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ p_712 ∨ -b^{4, 179}_1 c b^{4, 178}_2 ∨ -b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ p_712 ∨ b^{4, 179}_0 c in DIMACS: 8087 -8088 8089 712 -8090 0 8087 -8088 8089 712 -8091 0 8087 -8088 8089 712 8092 0 c 1-1 --> 0 c (-b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ b^{4, 178}_0 ∧ -p_712) -> (-b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ -b^{4, 179}_0) c in CNF: c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ p_712 ∨ -b^{4, 179}_2 c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ p_712 ∨ -b^{4, 179}_1 c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ p_712 ∨ -b^{4, 179}_0 c in DIMACS: 8087 8088 -8089 712 -8090 0 8087 8088 -8089 712 -8091 0 8087 8088 -8089 712 -8092 0 c 0-1 --> -1 c (-b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ -b^{4, 178}_0 ∧ -p_712) -> ( b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ b^{4, 179}_0) c in CNF: c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ p_712 ∨ b^{4, 179}_2 c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ p_712 ∨ -b^{4, 179}_1 c b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ p_712 ∨ b^{4, 179}_0 c in DIMACS: 8087 8088 8089 712 8090 0 8087 8088 8089 712 -8091 0 8087 8088 8089 712 8092 0 c -1-1 --> -2 c ( b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ b^{4, 178}_0 ∧ -p_712) -> ( b^{4, 179}_2 ∧ b^{4, 179}_1 ∧ -b^{4, 179}_0) c in CNF: c -b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ p_712 ∨ b^{4, 179}_2 c -b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ p_712 ∨ b^{4, 179}_1 c -b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ p_712 ∨ -b^{4, 179}_0 c in DIMACS: -8087 8088 -8089 712 8090 0 -8087 8088 -8089 712 8091 0 -8087 8088 -8089 712 -8092 0 c -2-1 --> break c ( b^{4, 178}_2 ∧ b^{4, 178}_1 ∧ -b^{4, 178}_0 ∧ -p_712) -> break c in CNF: c -b^{4, 178}_2 ∨ -b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ p_712 ∨ break c in DIMACS: -8087 -8088 8089 712 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 178}_2 ∧ -b^{4, 178}_1 ∧ -b^{4, 178}_0 ∧ true) c in CNF: c -b^{4, 178}_2 ∨ b^{4, 178}_1 ∨ b^{4, 178}_0 ∨ false c in DIMACS: -8087 8088 8089 0 c 3 does not represent an automaton state. c -(-b^{4, 178}_2 ∧ b^{4, 178}_1 ∧ b^{4, 178}_0 ∧ true) c in CNF: c b^{4, 178}_2 ∨ -b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ false c in DIMACS: 8087 -8088 -8089 0 c -3 does not represent an automaton state. c -( b^{4, 178}_2 ∧ b^{4, 178}_1 ∧ b^{4, 178}_0 ∧ true) c in CNF: c -b^{4, 178}_2 ∨ -b^{4, 178}_1 ∨ -b^{4, 178}_0 ∨ false c in DIMACS: -8087 -8088 -8089 0 c i = 179 c -2+1 --> -1 c ( b^{4, 179}_2 ∧ b^{4, 179}_1 ∧ -b^{4, 179}_0 ∧ p_716) -> ( b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ b^{4, 180}_0) c in CNF: c -b^{4, 179}_2 ∨ -b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ -p_716 ∨ b^{4, 180}_2 c -b^{4, 179}_2 ∨ -b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ -p_716 ∨ -b^{4, 180}_1 c -b^{4, 179}_2 ∨ -b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ -p_716 ∨ b^{4, 180}_0 c in DIMACS: -8090 -8091 8092 -716 8093 0 -8090 -8091 8092 -716 -8094 0 -8090 -8091 8092 -716 8095 0 c -1+1 --> 0 c ( b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ b^{4, 179}_0 ∧ p_716) -> (-b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ -b^{4, 180}_0) c in CNF: c -b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ -p_716 ∨ -b^{4, 180}_2 c -b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ -p_716 ∨ -b^{4, 180}_1 c -b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ -p_716 ∨ -b^{4, 180}_0 c in DIMACS: -8090 8091 -8092 -716 -8093 0 -8090 8091 -8092 -716 -8094 0 -8090 8091 -8092 -716 -8095 0 c 0+1 --> 1 c (-b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ -b^{4, 179}_0 ∧ p_716) -> (-b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ b^{4, 180}_0) c in CNF: c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ -p_716 ∨ -b^{4, 180}_2 c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ -p_716 ∨ -b^{4, 180}_1 c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ -p_716 ∨ b^{4, 180}_0 c in DIMACS: 8090 8091 8092 -716 -8093 0 8090 8091 8092 -716 -8094 0 8090 8091 8092 -716 8095 0 c 1+1 --> 2 c (-b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ b^{4, 179}_0 ∧ p_716) -> (-b^{4, 180}_2 ∧ b^{4, 180}_1 ∧ -b^{4, 180}_0) c in CNF: c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ -p_716 ∨ -b^{4, 180}_2 c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ -p_716 ∨ b^{4, 180}_1 c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ -p_716 ∨ -b^{4, 180}_0 c in DIMACS: 8090 8091 -8092 -716 -8093 0 8090 8091 -8092 -716 8094 0 8090 8091 -8092 -716 -8095 0 c 2+1 --> break c (-b^{4, 179}_2 ∧ b^{4, 179}_1 ∧ -b^{4, 179}_0 ∧ p_716) -> break c in CNF: c b^{4, 179}_2 ∨ -b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ -p_716 ∨ break c in DIMACS: 8090 -8091 8092 -716 1162 0 c 2-1 --> 1 c (-b^{4, 179}_2 ∧ b^{4, 179}_1 ∧ -b^{4, 179}_0 ∧ -p_716) -> (-b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ b^{4, 180}_0) c in CNF: c b^{4, 179}_2 ∨ -b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ p_716 ∨ -b^{4, 180}_2 c b^{4, 179}_2 ∨ -b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ p_716 ∨ -b^{4, 180}_1 c b^{4, 179}_2 ∨ -b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ p_716 ∨ b^{4, 180}_0 c in DIMACS: 8090 -8091 8092 716 -8093 0 8090 -8091 8092 716 -8094 0 8090 -8091 8092 716 8095 0 c 1-1 --> 0 c (-b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ b^{4, 179}_0 ∧ -p_716) -> (-b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ -b^{4, 180}_0) c in CNF: c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ p_716 ∨ -b^{4, 180}_2 c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ p_716 ∨ -b^{4, 180}_1 c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ p_716 ∨ -b^{4, 180}_0 c in DIMACS: 8090 8091 -8092 716 -8093 0 8090 8091 -8092 716 -8094 0 8090 8091 -8092 716 -8095 0 c 0-1 --> -1 c (-b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ -b^{4, 179}_0 ∧ -p_716) -> ( b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ b^{4, 180}_0) c in CNF: c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ p_716 ∨ b^{4, 180}_2 c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ p_716 ∨ -b^{4, 180}_1 c b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ p_716 ∨ b^{4, 180}_0 c in DIMACS: 8090 8091 8092 716 8093 0 8090 8091 8092 716 -8094 0 8090 8091 8092 716 8095 0 c -1-1 --> -2 c ( b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ b^{4, 179}_0 ∧ -p_716) -> ( b^{4, 180}_2 ∧ b^{4, 180}_1 ∧ -b^{4, 180}_0) c in CNF: c -b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ p_716 ∨ b^{4, 180}_2 c -b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ p_716 ∨ b^{4, 180}_1 c -b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ p_716 ∨ -b^{4, 180}_0 c in DIMACS: -8090 8091 -8092 716 8093 0 -8090 8091 -8092 716 8094 0 -8090 8091 -8092 716 -8095 0 c -2-1 --> break c ( b^{4, 179}_2 ∧ b^{4, 179}_1 ∧ -b^{4, 179}_0 ∧ -p_716) -> break c in CNF: c -b^{4, 179}_2 ∨ -b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ p_716 ∨ break c in DIMACS: -8090 -8091 8092 716 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 179}_2 ∧ -b^{4, 179}_1 ∧ -b^{4, 179}_0 ∧ true) c in CNF: c -b^{4, 179}_2 ∨ b^{4, 179}_1 ∨ b^{4, 179}_0 ∨ false c in DIMACS: -8090 8091 8092 0 c 3 does not represent an automaton state. c -(-b^{4, 179}_2 ∧ b^{4, 179}_1 ∧ b^{4, 179}_0 ∧ true) c in CNF: c b^{4, 179}_2 ∨ -b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ false c in DIMACS: 8090 -8091 -8092 0 c -3 does not represent an automaton state. c -( b^{4, 179}_2 ∧ b^{4, 179}_1 ∧ b^{4, 179}_0 ∧ true) c in CNF: c -b^{4, 179}_2 ∨ -b^{4, 179}_1 ∨ -b^{4, 179}_0 ∨ false c in DIMACS: -8090 -8091 -8092 0 c i = 180 c -2+1 --> -1 c ( b^{4, 180}_2 ∧ b^{4, 180}_1 ∧ -b^{4, 180}_0 ∧ p_720) -> ( b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ b^{4, 181}_0) c in CNF: c -b^{4, 180}_2 ∨ -b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ -p_720 ∨ b^{4, 181}_2 c -b^{4, 180}_2 ∨ -b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ -p_720 ∨ -b^{4, 181}_1 c -b^{4, 180}_2 ∨ -b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ -p_720 ∨ b^{4, 181}_0 c in DIMACS: -8093 -8094 8095 -720 8096 0 -8093 -8094 8095 -720 -8097 0 -8093 -8094 8095 -720 8098 0 c -1+1 --> 0 c ( b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ b^{4, 180}_0 ∧ p_720) -> (-b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ -b^{4, 181}_0) c in CNF: c -b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ -p_720 ∨ -b^{4, 181}_2 c -b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ -p_720 ∨ -b^{4, 181}_1 c -b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ -p_720 ∨ -b^{4, 181}_0 c in DIMACS: -8093 8094 -8095 -720 -8096 0 -8093 8094 -8095 -720 -8097 0 -8093 8094 -8095 -720 -8098 0 c 0+1 --> 1 c (-b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ -b^{4, 180}_0 ∧ p_720) -> (-b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ b^{4, 181}_0) c in CNF: c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ -p_720 ∨ -b^{4, 181}_2 c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ -p_720 ∨ -b^{4, 181}_1 c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ -p_720 ∨ b^{4, 181}_0 c in DIMACS: 8093 8094 8095 -720 -8096 0 8093 8094 8095 -720 -8097 0 8093 8094 8095 -720 8098 0 c 1+1 --> 2 c (-b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ b^{4, 180}_0 ∧ p_720) -> (-b^{4, 181}_2 ∧ b^{4, 181}_1 ∧ -b^{4, 181}_0) c in CNF: c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ -p_720 ∨ -b^{4, 181}_2 c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ -p_720 ∨ b^{4, 181}_1 c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ -p_720 ∨ -b^{4, 181}_0 c in DIMACS: 8093 8094 -8095 -720 -8096 0 8093 8094 -8095 -720 8097 0 8093 8094 -8095 -720 -8098 0 c 2+1 --> break c (-b^{4, 180}_2 ∧ b^{4, 180}_1 ∧ -b^{4, 180}_0 ∧ p_720) -> break c in CNF: c b^{4, 180}_2 ∨ -b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ -p_720 ∨ break c in DIMACS: 8093 -8094 8095 -720 1162 0 c 2-1 --> 1 c (-b^{4, 180}_2 ∧ b^{4, 180}_1 ∧ -b^{4, 180}_0 ∧ -p_720) -> (-b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ b^{4, 181}_0) c in CNF: c b^{4, 180}_2 ∨ -b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ p_720 ∨ -b^{4, 181}_2 c b^{4, 180}_2 ∨ -b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ p_720 ∨ -b^{4, 181}_1 c b^{4, 180}_2 ∨ -b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ p_720 ∨ b^{4, 181}_0 c in DIMACS: 8093 -8094 8095 720 -8096 0 8093 -8094 8095 720 -8097 0 8093 -8094 8095 720 8098 0 c 1-1 --> 0 c (-b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ b^{4, 180}_0 ∧ -p_720) -> (-b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ -b^{4, 181}_0) c in CNF: c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ p_720 ∨ -b^{4, 181}_2 c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ p_720 ∨ -b^{4, 181}_1 c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ p_720 ∨ -b^{4, 181}_0 c in DIMACS: 8093 8094 -8095 720 -8096 0 8093 8094 -8095 720 -8097 0 8093 8094 -8095 720 -8098 0 c 0-1 --> -1 c (-b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ -b^{4, 180}_0 ∧ -p_720) -> ( b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ b^{4, 181}_0) c in CNF: c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ p_720 ∨ b^{4, 181}_2 c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ p_720 ∨ -b^{4, 181}_1 c b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ p_720 ∨ b^{4, 181}_0 c in DIMACS: 8093 8094 8095 720 8096 0 8093 8094 8095 720 -8097 0 8093 8094 8095 720 8098 0 c -1-1 --> -2 c ( b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ b^{4, 180}_0 ∧ -p_720) -> ( b^{4, 181}_2 ∧ b^{4, 181}_1 ∧ -b^{4, 181}_0) c in CNF: c -b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ p_720 ∨ b^{4, 181}_2 c -b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ p_720 ∨ b^{4, 181}_1 c -b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ p_720 ∨ -b^{4, 181}_0 c in DIMACS: -8093 8094 -8095 720 8096 0 -8093 8094 -8095 720 8097 0 -8093 8094 -8095 720 -8098 0 c -2-1 --> break c ( b^{4, 180}_2 ∧ b^{4, 180}_1 ∧ -b^{4, 180}_0 ∧ -p_720) -> break c in CNF: c -b^{4, 180}_2 ∨ -b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ p_720 ∨ break c in DIMACS: -8093 -8094 8095 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 180}_2 ∧ -b^{4, 180}_1 ∧ -b^{4, 180}_0 ∧ true) c in CNF: c -b^{4, 180}_2 ∨ b^{4, 180}_1 ∨ b^{4, 180}_0 ∨ false c in DIMACS: -8093 8094 8095 0 c 3 does not represent an automaton state. c -(-b^{4, 180}_2 ∧ b^{4, 180}_1 ∧ b^{4, 180}_0 ∧ true) c in CNF: c b^{4, 180}_2 ∨ -b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ false c in DIMACS: 8093 -8094 -8095 0 c -3 does not represent an automaton state. c -( b^{4, 180}_2 ∧ b^{4, 180}_1 ∧ b^{4, 180}_0 ∧ true) c in CNF: c -b^{4, 180}_2 ∨ -b^{4, 180}_1 ∨ -b^{4, 180}_0 ∨ false c in DIMACS: -8093 -8094 -8095 0 c i = 181 c -2+1 --> -1 c ( b^{4, 181}_2 ∧ b^{4, 181}_1 ∧ -b^{4, 181}_0 ∧ p_724) -> ( b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ b^{4, 182}_0) c in CNF: c -b^{4, 181}_2 ∨ -b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ -p_724 ∨ b^{4, 182}_2 c -b^{4, 181}_2 ∨ -b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ -p_724 ∨ -b^{4, 182}_1 c -b^{4, 181}_2 ∨ -b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ -p_724 ∨ b^{4, 182}_0 c in DIMACS: -8096 -8097 8098 -724 8099 0 -8096 -8097 8098 -724 -8100 0 -8096 -8097 8098 -724 8101 0 c -1+1 --> 0 c ( b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ b^{4, 181}_0 ∧ p_724) -> (-b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ -b^{4, 182}_0) c in CNF: c -b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ -p_724 ∨ -b^{4, 182}_2 c -b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ -p_724 ∨ -b^{4, 182}_1 c -b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ -p_724 ∨ -b^{4, 182}_0 c in DIMACS: -8096 8097 -8098 -724 -8099 0 -8096 8097 -8098 -724 -8100 0 -8096 8097 -8098 -724 -8101 0 c 0+1 --> 1 c (-b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ -b^{4, 181}_0 ∧ p_724) -> (-b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ b^{4, 182}_0) c in CNF: c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ -p_724 ∨ -b^{4, 182}_2 c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ -p_724 ∨ -b^{4, 182}_1 c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ -p_724 ∨ b^{4, 182}_0 c in DIMACS: 8096 8097 8098 -724 -8099 0 8096 8097 8098 -724 -8100 0 8096 8097 8098 -724 8101 0 c 1+1 --> 2 c (-b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ b^{4, 181}_0 ∧ p_724) -> (-b^{4, 182}_2 ∧ b^{4, 182}_1 ∧ -b^{4, 182}_0) c in CNF: c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ -p_724 ∨ -b^{4, 182}_2 c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ -p_724 ∨ b^{4, 182}_1 c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ -p_724 ∨ -b^{4, 182}_0 c in DIMACS: 8096 8097 -8098 -724 -8099 0 8096 8097 -8098 -724 8100 0 8096 8097 -8098 -724 -8101 0 c 2+1 --> break c (-b^{4, 181}_2 ∧ b^{4, 181}_1 ∧ -b^{4, 181}_0 ∧ p_724) -> break c in CNF: c b^{4, 181}_2 ∨ -b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ -p_724 ∨ break c in DIMACS: 8096 -8097 8098 -724 1162 0 c 2-1 --> 1 c (-b^{4, 181}_2 ∧ b^{4, 181}_1 ∧ -b^{4, 181}_0 ∧ -p_724) -> (-b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ b^{4, 182}_0) c in CNF: c b^{4, 181}_2 ∨ -b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ p_724 ∨ -b^{4, 182}_2 c b^{4, 181}_2 ∨ -b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ p_724 ∨ -b^{4, 182}_1 c b^{4, 181}_2 ∨ -b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ p_724 ∨ b^{4, 182}_0 c in DIMACS: 8096 -8097 8098 724 -8099 0 8096 -8097 8098 724 -8100 0 8096 -8097 8098 724 8101 0 c 1-1 --> 0 c (-b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ b^{4, 181}_0 ∧ -p_724) -> (-b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ -b^{4, 182}_0) c in CNF: c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ p_724 ∨ -b^{4, 182}_2 c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ p_724 ∨ -b^{4, 182}_1 c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ p_724 ∨ -b^{4, 182}_0 c in DIMACS: 8096 8097 -8098 724 -8099 0 8096 8097 -8098 724 -8100 0 8096 8097 -8098 724 -8101 0 c 0-1 --> -1 c (-b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ -b^{4, 181}_0 ∧ -p_724) -> ( b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ b^{4, 182}_0) c in CNF: c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ p_724 ∨ b^{4, 182}_2 c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ p_724 ∨ -b^{4, 182}_1 c b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ p_724 ∨ b^{4, 182}_0 c in DIMACS: 8096 8097 8098 724 8099 0 8096 8097 8098 724 -8100 0 8096 8097 8098 724 8101 0 c -1-1 --> -2 c ( b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ b^{4, 181}_0 ∧ -p_724) -> ( b^{4, 182}_2 ∧ b^{4, 182}_1 ∧ -b^{4, 182}_0) c in CNF: c -b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ p_724 ∨ b^{4, 182}_2 c -b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ p_724 ∨ b^{4, 182}_1 c -b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ p_724 ∨ -b^{4, 182}_0 c in DIMACS: -8096 8097 -8098 724 8099 0 -8096 8097 -8098 724 8100 0 -8096 8097 -8098 724 -8101 0 c -2-1 --> break c ( b^{4, 181}_2 ∧ b^{4, 181}_1 ∧ -b^{4, 181}_0 ∧ -p_724) -> break c in CNF: c -b^{4, 181}_2 ∨ -b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ p_724 ∨ break c in DIMACS: -8096 -8097 8098 724 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 181}_2 ∧ -b^{4, 181}_1 ∧ -b^{4, 181}_0 ∧ true) c in CNF: c -b^{4, 181}_2 ∨ b^{4, 181}_1 ∨ b^{4, 181}_0 ∨ false c in DIMACS: -8096 8097 8098 0 c 3 does not represent an automaton state. c -(-b^{4, 181}_2 ∧ b^{4, 181}_1 ∧ b^{4, 181}_0 ∧ true) c in CNF: c b^{4, 181}_2 ∨ -b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ false c in DIMACS: 8096 -8097 -8098 0 c -3 does not represent an automaton state. c -( b^{4, 181}_2 ∧ b^{4, 181}_1 ∧ b^{4, 181}_0 ∧ true) c in CNF: c -b^{4, 181}_2 ∨ -b^{4, 181}_1 ∨ -b^{4, 181}_0 ∨ false c in DIMACS: -8096 -8097 -8098 0 c i = 182 c -2+1 --> -1 c ( b^{4, 182}_2 ∧ b^{4, 182}_1 ∧ -b^{4, 182}_0 ∧ p_728) -> ( b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ b^{4, 183}_0) c in CNF: c -b^{4, 182}_2 ∨ -b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ -p_728 ∨ b^{4, 183}_2 c -b^{4, 182}_2 ∨ -b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ -p_728 ∨ -b^{4, 183}_1 c -b^{4, 182}_2 ∨ -b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ -p_728 ∨ b^{4, 183}_0 c in DIMACS: -8099 -8100 8101 -728 8102 0 -8099 -8100 8101 -728 -8103 0 -8099 -8100 8101 -728 8104 0 c -1+1 --> 0 c ( b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ b^{4, 182}_0 ∧ p_728) -> (-b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ -b^{4, 183}_0) c in CNF: c -b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ -p_728 ∨ -b^{4, 183}_2 c -b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ -p_728 ∨ -b^{4, 183}_1 c -b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ -p_728 ∨ -b^{4, 183}_0 c in DIMACS: -8099 8100 -8101 -728 -8102 0 -8099 8100 -8101 -728 -8103 0 -8099 8100 -8101 -728 -8104 0 c 0+1 --> 1 c (-b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ -b^{4, 182}_0 ∧ p_728) -> (-b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ b^{4, 183}_0) c in CNF: c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ -p_728 ∨ -b^{4, 183}_2 c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ -p_728 ∨ -b^{4, 183}_1 c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ -p_728 ∨ b^{4, 183}_0 c in DIMACS: 8099 8100 8101 -728 -8102 0 8099 8100 8101 -728 -8103 0 8099 8100 8101 -728 8104 0 c 1+1 --> 2 c (-b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ b^{4, 182}_0 ∧ p_728) -> (-b^{4, 183}_2 ∧ b^{4, 183}_1 ∧ -b^{4, 183}_0) c in CNF: c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ -p_728 ∨ -b^{4, 183}_2 c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ -p_728 ∨ b^{4, 183}_1 c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ -p_728 ∨ -b^{4, 183}_0 c in DIMACS: 8099 8100 -8101 -728 -8102 0 8099 8100 -8101 -728 8103 0 8099 8100 -8101 -728 -8104 0 c 2+1 --> break c (-b^{4, 182}_2 ∧ b^{4, 182}_1 ∧ -b^{4, 182}_0 ∧ p_728) -> break c in CNF: c b^{4, 182}_2 ∨ -b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ -p_728 ∨ break c in DIMACS: 8099 -8100 8101 -728 1162 0 c 2-1 --> 1 c (-b^{4, 182}_2 ∧ b^{4, 182}_1 ∧ -b^{4, 182}_0 ∧ -p_728) -> (-b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ b^{4, 183}_0) c in CNF: c b^{4, 182}_2 ∨ -b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ p_728 ∨ -b^{4, 183}_2 c b^{4, 182}_2 ∨ -b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ p_728 ∨ -b^{4, 183}_1 c b^{4, 182}_2 ∨ -b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ p_728 ∨ b^{4, 183}_0 c in DIMACS: 8099 -8100 8101 728 -8102 0 8099 -8100 8101 728 -8103 0 8099 -8100 8101 728 8104 0 c 1-1 --> 0 c (-b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ b^{4, 182}_0 ∧ -p_728) -> (-b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ -b^{4, 183}_0) c in CNF: c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ p_728 ∨ -b^{4, 183}_2 c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ p_728 ∨ -b^{4, 183}_1 c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ p_728 ∨ -b^{4, 183}_0 c in DIMACS: 8099 8100 -8101 728 -8102 0 8099 8100 -8101 728 -8103 0 8099 8100 -8101 728 -8104 0 c 0-1 --> -1 c (-b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ -b^{4, 182}_0 ∧ -p_728) -> ( b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ b^{4, 183}_0) c in CNF: c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ p_728 ∨ b^{4, 183}_2 c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ p_728 ∨ -b^{4, 183}_1 c b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ p_728 ∨ b^{4, 183}_0 c in DIMACS: 8099 8100 8101 728 8102 0 8099 8100 8101 728 -8103 0 8099 8100 8101 728 8104 0 c -1-1 --> -2 c ( b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ b^{4, 182}_0 ∧ -p_728) -> ( b^{4, 183}_2 ∧ b^{4, 183}_1 ∧ -b^{4, 183}_0) c in CNF: c -b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ p_728 ∨ b^{4, 183}_2 c -b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ p_728 ∨ b^{4, 183}_1 c -b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ p_728 ∨ -b^{4, 183}_0 c in DIMACS: -8099 8100 -8101 728 8102 0 -8099 8100 -8101 728 8103 0 -8099 8100 -8101 728 -8104 0 c -2-1 --> break c ( b^{4, 182}_2 ∧ b^{4, 182}_1 ∧ -b^{4, 182}_0 ∧ -p_728) -> break c in CNF: c -b^{4, 182}_2 ∨ -b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ p_728 ∨ break c in DIMACS: -8099 -8100 8101 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 182}_2 ∧ -b^{4, 182}_1 ∧ -b^{4, 182}_0 ∧ true) c in CNF: c -b^{4, 182}_2 ∨ b^{4, 182}_1 ∨ b^{4, 182}_0 ∨ false c in DIMACS: -8099 8100 8101 0 c 3 does not represent an automaton state. c -(-b^{4, 182}_2 ∧ b^{4, 182}_1 ∧ b^{4, 182}_0 ∧ true) c in CNF: c b^{4, 182}_2 ∨ -b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ false c in DIMACS: 8099 -8100 -8101 0 c -3 does not represent an automaton state. c -( b^{4, 182}_2 ∧ b^{4, 182}_1 ∧ b^{4, 182}_0 ∧ true) c in CNF: c -b^{4, 182}_2 ∨ -b^{4, 182}_1 ∨ -b^{4, 182}_0 ∨ false c in DIMACS: -8099 -8100 -8101 0 c i = 183 c -2+1 --> -1 c ( b^{4, 183}_2 ∧ b^{4, 183}_1 ∧ -b^{4, 183}_0 ∧ p_732) -> ( b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ b^{4, 184}_0) c in CNF: c -b^{4, 183}_2 ∨ -b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ -p_732 ∨ b^{4, 184}_2 c -b^{4, 183}_2 ∨ -b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ -p_732 ∨ -b^{4, 184}_1 c -b^{4, 183}_2 ∨ -b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ -p_732 ∨ b^{4, 184}_0 c in DIMACS: -8102 -8103 8104 -732 8105 0 -8102 -8103 8104 -732 -8106 0 -8102 -8103 8104 -732 8107 0 c -1+1 --> 0 c ( b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ b^{4, 183}_0 ∧ p_732) -> (-b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ -b^{4, 184}_0) c in CNF: c -b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ -p_732 ∨ -b^{4, 184}_2 c -b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ -p_732 ∨ -b^{4, 184}_1 c -b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ -p_732 ∨ -b^{4, 184}_0 c in DIMACS: -8102 8103 -8104 -732 -8105 0 -8102 8103 -8104 -732 -8106 0 -8102 8103 -8104 -732 -8107 0 c 0+1 --> 1 c (-b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ -b^{4, 183}_0 ∧ p_732) -> (-b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ b^{4, 184}_0) c in CNF: c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ -p_732 ∨ -b^{4, 184}_2 c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ -p_732 ∨ -b^{4, 184}_1 c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ -p_732 ∨ b^{4, 184}_0 c in DIMACS: 8102 8103 8104 -732 -8105 0 8102 8103 8104 -732 -8106 0 8102 8103 8104 -732 8107 0 c 1+1 --> 2 c (-b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ b^{4, 183}_0 ∧ p_732) -> (-b^{4, 184}_2 ∧ b^{4, 184}_1 ∧ -b^{4, 184}_0) c in CNF: c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ -p_732 ∨ -b^{4, 184}_2 c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ -p_732 ∨ b^{4, 184}_1 c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ -p_732 ∨ -b^{4, 184}_0 c in DIMACS: 8102 8103 -8104 -732 -8105 0 8102 8103 -8104 -732 8106 0 8102 8103 -8104 -732 -8107 0 c 2+1 --> break c (-b^{4, 183}_2 ∧ b^{4, 183}_1 ∧ -b^{4, 183}_0 ∧ p_732) -> break c in CNF: c b^{4, 183}_2 ∨ -b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ -p_732 ∨ break c in DIMACS: 8102 -8103 8104 -732 1162 0 c 2-1 --> 1 c (-b^{4, 183}_2 ∧ b^{4, 183}_1 ∧ -b^{4, 183}_0 ∧ -p_732) -> (-b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ b^{4, 184}_0) c in CNF: c b^{4, 183}_2 ∨ -b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ p_732 ∨ -b^{4, 184}_2 c b^{4, 183}_2 ∨ -b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ p_732 ∨ -b^{4, 184}_1 c b^{4, 183}_2 ∨ -b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ p_732 ∨ b^{4, 184}_0 c in DIMACS: 8102 -8103 8104 732 -8105 0 8102 -8103 8104 732 -8106 0 8102 -8103 8104 732 8107 0 c 1-1 --> 0 c (-b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ b^{4, 183}_0 ∧ -p_732) -> (-b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ -b^{4, 184}_0) c in CNF: c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ p_732 ∨ -b^{4, 184}_2 c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ p_732 ∨ -b^{4, 184}_1 c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ p_732 ∨ -b^{4, 184}_0 c in DIMACS: 8102 8103 -8104 732 -8105 0 8102 8103 -8104 732 -8106 0 8102 8103 -8104 732 -8107 0 c 0-1 --> -1 c (-b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ -b^{4, 183}_0 ∧ -p_732) -> ( b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ b^{4, 184}_0) c in CNF: c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ p_732 ∨ b^{4, 184}_2 c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ p_732 ∨ -b^{4, 184}_1 c b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ p_732 ∨ b^{4, 184}_0 c in DIMACS: 8102 8103 8104 732 8105 0 8102 8103 8104 732 -8106 0 8102 8103 8104 732 8107 0 c -1-1 --> -2 c ( b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ b^{4, 183}_0 ∧ -p_732) -> ( b^{4, 184}_2 ∧ b^{4, 184}_1 ∧ -b^{4, 184}_0) c in CNF: c -b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ p_732 ∨ b^{4, 184}_2 c -b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ p_732 ∨ b^{4, 184}_1 c -b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ p_732 ∨ -b^{4, 184}_0 c in DIMACS: -8102 8103 -8104 732 8105 0 -8102 8103 -8104 732 8106 0 -8102 8103 -8104 732 -8107 0 c -2-1 --> break c ( b^{4, 183}_2 ∧ b^{4, 183}_1 ∧ -b^{4, 183}_0 ∧ -p_732) -> break c in CNF: c -b^{4, 183}_2 ∨ -b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ p_732 ∨ break c in DIMACS: -8102 -8103 8104 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 183}_2 ∧ -b^{4, 183}_1 ∧ -b^{4, 183}_0 ∧ true) c in CNF: c -b^{4, 183}_2 ∨ b^{4, 183}_1 ∨ b^{4, 183}_0 ∨ false c in DIMACS: -8102 8103 8104 0 c 3 does not represent an automaton state. c -(-b^{4, 183}_2 ∧ b^{4, 183}_1 ∧ b^{4, 183}_0 ∧ true) c in CNF: c b^{4, 183}_2 ∨ -b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ false c in DIMACS: 8102 -8103 -8104 0 c -3 does not represent an automaton state. c -( b^{4, 183}_2 ∧ b^{4, 183}_1 ∧ b^{4, 183}_0 ∧ true) c in CNF: c -b^{4, 183}_2 ∨ -b^{4, 183}_1 ∨ -b^{4, 183}_0 ∨ false c in DIMACS: -8102 -8103 -8104 0 c i = 184 c -2+1 --> -1 c ( b^{4, 184}_2 ∧ b^{4, 184}_1 ∧ -b^{4, 184}_0 ∧ p_736) -> ( b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ b^{4, 185}_0) c in CNF: c -b^{4, 184}_2 ∨ -b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ -p_736 ∨ b^{4, 185}_2 c -b^{4, 184}_2 ∨ -b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ -p_736 ∨ -b^{4, 185}_1 c -b^{4, 184}_2 ∨ -b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ -p_736 ∨ b^{4, 185}_0 c in DIMACS: -8105 -8106 8107 -736 8108 0 -8105 -8106 8107 -736 -8109 0 -8105 -8106 8107 -736 8110 0 c -1+1 --> 0 c ( b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ b^{4, 184}_0 ∧ p_736) -> (-b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ -b^{4, 185}_0) c in CNF: c -b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ -p_736 ∨ -b^{4, 185}_2 c -b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ -p_736 ∨ -b^{4, 185}_1 c -b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ -p_736 ∨ -b^{4, 185}_0 c in DIMACS: -8105 8106 -8107 -736 -8108 0 -8105 8106 -8107 -736 -8109 0 -8105 8106 -8107 -736 -8110 0 c 0+1 --> 1 c (-b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ -b^{4, 184}_0 ∧ p_736) -> (-b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ b^{4, 185}_0) c in CNF: c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ -p_736 ∨ -b^{4, 185}_2 c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ -p_736 ∨ -b^{4, 185}_1 c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ -p_736 ∨ b^{4, 185}_0 c in DIMACS: 8105 8106 8107 -736 -8108 0 8105 8106 8107 -736 -8109 0 8105 8106 8107 -736 8110 0 c 1+1 --> 2 c (-b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ b^{4, 184}_0 ∧ p_736) -> (-b^{4, 185}_2 ∧ b^{4, 185}_1 ∧ -b^{4, 185}_0) c in CNF: c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ -p_736 ∨ -b^{4, 185}_2 c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ -p_736 ∨ b^{4, 185}_1 c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ -p_736 ∨ -b^{4, 185}_0 c in DIMACS: 8105 8106 -8107 -736 -8108 0 8105 8106 -8107 -736 8109 0 8105 8106 -8107 -736 -8110 0 c 2+1 --> break c (-b^{4, 184}_2 ∧ b^{4, 184}_1 ∧ -b^{4, 184}_0 ∧ p_736) -> break c in CNF: c b^{4, 184}_2 ∨ -b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ -p_736 ∨ break c in DIMACS: 8105 -8106 8107 -736 1162 0 c 2-1 --> 1 c (-b^{4, 184}_2 ∧ b^{4, 184}_1 ∧ -b^{4, 184}_0 ∧ -p_736) -> (-b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ b^{4, 185}_0) c in CNF: c b^{4, 184}_2 ∨ -b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ p_736 ∨ -b^{4, 185}_2 c b^{4, 184}_2 ∨ -b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ p_736 ∨ -b^{4, 185}_1 c b^{4, 184}_2 ∨ -b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ p_736 ∨ b^{4, 185}_0 c in DIMACS: 8105 -8106 8107 736 -8108 0 8105 -8106 8107 736 -8109 0 8105 -8106 8107 736 8110 0 c 1-1 --> 0 c (-b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ b^{4, 184}_0 ∧ -p_736) -> (-b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ -b^{4, 185}_0) c in CNF: c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ p_736 ∨ -b^{4, 185}_2 c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ p_736 ∨ -b^{4, 185}_1 c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ p_736 ∨ -b^{4, 185}_0 c in DIMACS: 8105 8106 -8107 736 -8108 0 8105 8106 -8107 736 -8109 0 8105 8106 -8107 736 -8110 0 c 0-1 --> -1 c (-b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ -b^{4, 184}_0 ∧ -p_736) -> ( b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ b^{4, 185}_0) c in CNF: c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ p_736 ∨ b^{4, 185}_2 c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ p_736 ∨ -b^{4, 185}_1 c b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ p_736 ∨ b^{4, 185}_0 c in DIMACS: 8105 8106 8107 736 8108 0 8105 8106 8107 736 -8109 0 8105 8106 8107 736 8110 0 c -1-1 --> -2 c ( b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ b^{4, 184}_0 ∧ -p_736) -> ( b^{4, 185}_2 ∧ b^{4, 185}_1 ∧ -b^{4, 185}_0) c in CNF: c -b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ p_736 ∨ b^{4, 185}_2 c -b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ p_736 ∨ b^{4, 185}_1 c -b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ p_736 ∨ -b^{4, 185}_0 c in DIMACS: -8105 8106 -8107 736 8108 0 -8105 8106 -8107 736 8109 0 -8105 8106 -8107 736 -8110 0 c -2-1 --> break c ( b^{4, 184}_2 ∧ b^{4, 184}_1 ∧ -b^{4, 184}_0 ∧ -p_736) -> break c in CNF: c -b^{4, 184}_2 ∨ -b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ p_736 ∨ break c in DIMACS: -8105 -8106 8107 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 184}_2 ∧ -b^{4, 184}_1 ∧ -b^{4, 184}_0 ∧ true) c in CNF: c -b^{4, 184}_2 ∨ b^{4, 184}_1 ∨ b^{4, 184}_0 ∨ false c in DIMACS: -8105 8106 8107 0 c 3 does not represent an automaton state. c -(-b^{4, 184}_2 ∧ b^{4, 184}_1 ∧ b^{4, 184}_0 ∧ true) c in CNF: c b^{4, 184}_2 ∨ -b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ false c in DIMACS: 8105 -8106 -8107 0 c -3 does not represent an automaton state. c -( b^{4, 184}_2 ∧ b^{4, 184}_1 ∧ b^{4, 184}_0 ∧ true) c in CNF: c -b^{4, 184}_2 ∨ -b^{4, 184}_1 ∨ -b^{4, 184}_0 ∨ false c in DIMACS: -8105 -8106 -8107 0 c i = 185 c -2+1 --> -1 c ( b^{4, 185}_2 ∧ b^{4, 185}_1 ∧ -b^{4, 185}_0 ∧ p_740) -> ( b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ b^{4, 186}_0) c in CNF: c -b^{4, 185}_2 ∨ -b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ -p_740 ∨ b^{4, 186}_2 c -b^{4, 185}_2 ∨ -b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ -p_740 ∨ -b^{4, 186}_1 c -b^{4, 185}_2 ∨ -b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ -p_740 ∨ b^{4, 186}_0 c in DIMACS: -8108 -8109 8110 -740 8111 0 -8108 -8109 8110 -740 -8112 0 -8108 -8109 8110 -740 8113 0 c -1+1 --> 0 c ( b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ b^{4, 185}_0 ∧ p_740) -> (-b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ -b^{4, 186}_0) c in CNF: c -b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ -p_740 ∨ -b^{4, 186}_2 c -b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ -p_740 ∨ -b^{4, 186}_1 c -b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ -p_740 ∨ -b^{4, 186}_0 c in DIMACS: -8108 8109 -8110 -740 -8111 0 -8108 8109 -8110 -740 -8112 0 -8108 8109 -8110 -740 -8113 0 c 0+1 --> 1 c (-b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ -b^{4, 185}_0 ∧ p_740) -> (-b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ b^{4, 186}_0) c in CNF: c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ -p_740 ∨ -b^{4, 186}_2 c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ -p_740 ∨ -b^{4, 186}_1 c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ -p_740 ∨ b^{4, 186}_0 c in DIMACS: 8108 8109 8110 -740 -8111 0 8108 8109 8110 -740 -8112 0 8108 8109 8110 -740 8113 0 c 1+1 --> 2 c (-b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ b^{4, 185}_0 ∧ p_740) -> (-b^{4, 186}_2 ∧ b^{4, 186}_1 ∧ -b^{4, 186}_0) c in CNF: c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ -p_740 ∨ -b^{4, 186}_2 c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ -p_740 ∨ b^{4, 186}_1 c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ -p_740 ∨ -b^{4, 186}_0 c in DIMACS: 8108 8109 -8110 -740 -8111 0 8108 8109 -8110 -740 8112 0 8108 8109 -8110 -740 -8113 0 c 2+1 --> break c (-b^{4, 185}_2 ∧ b^{4, 185}_1 ∧ -b^{4, 185}_0 ∧ p_740) -> break c in CNF: c b^{4, 185}_2 ∨ -b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ -p_740 ∨ break c in DIMACS: 8108 -8109 8110 -740 1162 0 c 2-1 --> 1 c (-b^{4, 185}_2 ∧ b^{4, 185}_1 ∧ -b^{4, 185}_0 ∧ -p_740) -> (-b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ b^{4, 186}_0) c in CNF: c b^{4, 185}_2 ∨ -b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ p_740 ∨ -b^{4, 186}_2 c b^{4, 185}_2 ∨ -b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ p_740 ∨ -b^{4, 186}_1 c b^{4, 185}_2 ∨ -b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ p_740 ∨ b^{4, 186}_0 c in DIMACS: 8108 -8109 8110 740 -8111 0 8108 -8109 8110 740 -8112 0 8108 -8109 8110 740 8113 0 c 1-1 --> 0 c (-b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ b^{4, 185}_0 ∧ -p_740) -> (-b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ -b^{4, 186}_0) c in CNF: c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ p_740 ∨ -b^{4, 186}_2 c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ p_740 ∨ -b^{4, 186}_1 c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ p_740 ∨ -b^{4, 186}_0 c in DIMACS: 8108 8109 -8110 740 -8111 0 8108 8109 -8110 740 -8112 0 8108 8109 -8110 740 -8113 0 c 0-1 --> -1 c (-b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ -b^{4, 185}_0 ∧ -p_740) -> ( b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ b^{4, 186}_0) c in CNF: c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ p_740 ∨ b^{4, 186}_2 c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ p_740 ∨ -b^{4, 186}_1 c b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ p_740 ∨ b^{4, 186}_0 c in DIMACS: 8108 8109 8110 740 8111 0 8108 8109 8110 740 -8112 0 8108 8109 8110 740 8113 0 c -1-1 --> -2 c ( b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ b^{4, 185}_0 ∧ -p_740) -> ( b^{4, 186}_2 ∧ b^{4, 186}_1 ∧ -b^{4, 186}_0) c in CNF: c -b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ p_740 ∨ b^{4, 186}_2 c -b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ p_740 ∨ b^{4, 186}_1 c -b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ p_740 ∨ -b^{4, 186}_0 c in DIMACS: -8108 8109 -8110 740 8111 0 -8108 8109 -8110 740 8112 0 -8108 8109 -8110 740 -8113 0 c -2-1 --> break c ( b^{4, 185}_2 ∧ b^{4, 185}_1 ∧ -b^{4, 185}_0 ∧ -p_740) -> break c in CNF: c -b^{4, 185}_2 ∨ -b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ p_740 ∨ break c in DIMACS: -8108 -8109 8110 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 185}_2 ∧ -b^{4, 185}_1 ∧ -b^{4, 185}_0 ∧ true) c in CNF: c -b^{4, 185}_2 ∨ b^{4, 185}_1 ∨ b^{4, 185}_0 ∨ false c in DIMACS: -8108 8109 8110 0 c 3 does not represent an automaton state. c -(-b^{4, 185}_2 ∧ b^{4, 185}_1 ∧ b^{4, 185}_0 ∧ true) c in CNF: c b^{4, 185}_2 ∨ -b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ false c in DIMACS: 8108 -8109 -8110 0 c -3 does not represent an automaton state. c -( b^{4, 185}_2 ∧ b^{4, 185}_1 ∧ b^{4, 185}_0 ∧ true) c in CNF: c -b^{4, 185}_2 ∨ -b^{4, 185}_1 ∨ -b^{4, 185}_0 ∨ false c in DIMACS: -8108 -8109 -8110 0 c i = 186 c -2+1 --> -1 c ( b^{4, 186}_2 ∧ b^{4, 186}_1 ∧ -b^{4, 186}_0 ∧ p_744) -> ( b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ b^{4, 187}_0) c in CNF: c -b^{4, 186}_2 ∨ -b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ -p_744 ∨ b^{4, 187}_2 c -b^{4, 186}_2 ∨ -b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ -p_744 ∨ -b^{4, 187}_1 c -b^{4, 186}_2 ∨ -b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ -p_744 ∨ b^{4, 187}_0 c in DIMACS: -8111 -8112 8113 -744 8114 0 -8111 -8112 8113 -744 -8115 0 -8111 -8112 8113 -744 8116 0 c -1+1 --> 0 c ( b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ b^{4, 186}_0 ∧ p_744) -> (-b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ -b^{4, 187}_0) c in CNF: c -b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ -p_744 ∨ -b^{4, 187}_2 c -b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ -p_744 ∨ -b^{4, 187}_1 c -b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ -p_744 ∨ -b^{4, 187}_0 c in DIMACS: -8111 8112 -8113 -744 -8114 0 -8111 8112 -8113 -744 -8115 0 -8111 8112 -8113 -744 -8116 0 c 0+1 --> 1 c (-b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ -b^{4, 186}_0 ∧ p_744) -> (-b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ b^{4, 187}_0) c in CNF: c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ -p_744 ∨ -b^{4, 187}_2 c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ -p_744 ∨ -b^{4, 187}_1 c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ -p_744 ∨ b^{4, 187}_0 c in DIMACS: 8111 8112 8113 -744 -8114 0 8111 8112 8113 -744 -8115 0 8111 8112 8113 -744 8116 0 c 1+1 --> 2 c (-b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ b^{4, 186}_0 ∧ p_744) -> (-b^{4, 187}_2 ∧ b^{4, 187}_1 ∧ -b^{4, 187}_0) c in CNF: c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ -p_744 ∨ -b^{4, 187}_2 c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ -p_744 ∨ b^{4, 187}_1 c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ -p_744 ∨ -b^{4, 187}_0 c in DIMACS: 8111 8112 -8113 -744 -8114 0 8111 8112 -8113 -744 8115 0 8111 8112 -8113 -744 -8116 0 c 2+1 --> break c (-b^{4, 186}_2 ∧ b^{4, 186}_1 ∧ -b^{4, 186}_0 ∧ p_744) -> break c in CNF: c b^{4, 186}_2 ∨ -b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ -p_744 ∨ break c in DIMACS: 8111 -8112 8113 -744 1162 0 c 2-1 --> 1 c (-b^{4, 186}_2 ∧ b^{4, 186}_1 ∧ -b^{4, 186}_0 ∧ -p_744) -> (-b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ b^{4, 187}_0) c in CNF: c b^{4, 186}_2 ∨ -b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ p_744 ∨ -b^{4, 187}_2 c b^{4, 186}_2 ∨ -b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ p_744 ∨ -b^{4, 187}_1 c b^{4, 186}_2 ∨ -b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ p_744 ∨ b^{4, 187}_0 c in DIMACS: 8111 -8112 8113 744 -8114 0 8111 -8112 8113 744 -8115 0 8111 -8112 8113 744 8116 0 c 1-1 --> 0 c (-b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ b^{4, 186}_0 ∧ -p_744) -> (-b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ -b^{4, 187}_0) c in CNF: c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ p_744 ∨ -b^{4, 187}_2 c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ p_744 ∨ -b^{4, 187}_1 c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ p_744 ∨ -b^{4, 187}_0 c in DIMACS: 8111 8112 -8113 744 -8114 0 8111 8112 -8113 744 -8115 0 8111 8112 -8113 744 -8116 0 c 0-1 --> -1 c (-b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ -b^{4, 186}_0 ∧ -p_744) -> ( b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ b^{4, 187}_0) c in CNF: c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ p_744 ∨ b^{4, 187}_2 c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ p_744 ∨ -b^{4, 187}_1 c b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ p_744 ∨ b^{4, 187}_0 c in DIMACS: 8111 8112 8113 744 8114 0 8111 8112 8113 744 -8115 0 8111 8112 8113 744 8116 0 c -1-1 --> -2 c ( b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ b^{4, 186}_0 ∧ -p_744) -> ( b^{4, 187}_2 ∧ b^{4, 187}_1 ∧ -b^{4, 187}_0) c in CNF: c -b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ p_744 ∨ b^{4, 187}_2 c -b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ p_744 ∨ b^{4, 187}_1 c -b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ p_744 ∨ -b^{4, 187}_0 c in DIMACS: -8111 8112 -8113 744 8114 0 -8111 8112 -8113 744 8115 0 -8111 8112 -8113 744 -8116 0 c -2-1 --> break c ( b^{4, 186}_2 ∧ b^{4, 186}_1 ∧ -b^{4, 186}_0 ∧ -p_744) -> break c in CNF: c -b^{4, 186}_2 ∨ -b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ p_744 ∨ break c in DIMACS: -8111 -8112 8113 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 186}_2 ∧ -b^{4, 186}_1 ∧ -b^{4, 186}_0 ∧ true) c in CNF: c -b^{4, 186}_2 ∨ b^{4, 186}_1 ∨ b^{4, 186}_0 ∨ false c in DIMACS: -8111 8112 8113 0 c 3 does not represent an automaton state. c -(-b^{4, 186}_2 ∧ b^{4, 186}_1 ∧ b^{4, 186}_0 ∧ true) c in CNF: c b^{4, 186}_2 ∨ -b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ false c in DIMACS: 8111 -8112 -8113 0 c -3 does not represent an automaton state. c -( b^{4, 186}_2 ∧ b^{4, 186}_1 ∧ b^{4, 186}_0 ∧ true) c in CNF: c -b^{4, 186}_2 ∨ -b^{4, 186}_1 ∨ -b^{4, 186}_0 ∨ false c in DIMACS: -8111 -8112 -8113 0 c i = 187 c -2+1 --> -1 c ( b^{4, 187}_2 ∧ b^{4, 187}_1 ∧ -b^{4, 187}_0 ∧ p_748) -> ( b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ b^{4, 188}_0) c in CNF: c -b^{4, 187}_2 ∨ -b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ -p_748 ∨ b^{4, 188}_2 c -b^{4, 187}_2 ∨ -b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ -p_748 ∨ -b^{4, 188}_1 c -b^{4, 187}_2 ∨ -b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ -p_748 ∨ b^{4, 188}_0 c in DIMACS: -8114 -8115 8116 -748 8117 0 -8114 -8115 8116 -748 -8118 0 -8114 -8115 8116 -748 8119 0 c -1+1 --> 0 c ( b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ b^{4, 187}_0 ∧ p_748) -> (-b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ -b^{4, 188}_0) c in CNF: c -b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ -p_748 ∨ -b^{4, 188}_2 c -b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ -p_748 ∨ -b^{4, 188}_1 c -b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ -p_748 ∨ -b^{4, 188}_0 c in DIMACS: -8114 8115 -8116 -748 -8117 0 -8114 8115 -8116 -748 -8118 0 -8114 8115 -8116 -748 -8119 0 c 0+1 --> 1 c (-b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ -b^{4, 187}_0 ∧ p_748) -> (-b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ b^{4, 188}_0) c in CNF: c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ -p_748 ∨ -b^{4, 188}_2 c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ -p_748 ∨ -b^{4, 188}_1 c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ -p_748 ∨ b^{4, 188}_0 c in DIMACS: 8114 8115 8116 -748 -8117 0 8114 8115 8116 -748 -8118 0 8114 8115 8116 -748 8119 0 c 1+1 --> 2 c (-b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ b^{4, 187}_0 ∧ p_748) -> (-b^{4, 188}_2 ∧ b^{4, 188}_1 ∧ -b^{4, 188}_0) c in CNF: c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ -p_748 ∨ -b^{4, 188}_2 c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ -p_748 ∨ b^{4, 188}_1 c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ -p_748 ∨ -b^{4, 188}_0 c in DIMACS: 8114 8115 -8116 -748 -8117 0 8114 8115 -8116 -748 8118 0 8114 8115 -8116 -748 -8119 0 c 2+1 --> break c (-b^{4, 187}_2 ∧ b^{4, 187}_1 ∧ -b^{4, 187}_0 ∧ p_748) -> break c in CNF: c b^{4, 187}_2 ∨ -b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ -p_748 ∨ break c in DIMACS: 8114 -8115 8116 -748 1162 0 c 2-1 --> 1 c (-b^{4, 187}_2 ∧ b^{4, 187}_1 ∧ -b^{4, 187}_0 ∧ -p_748) -> (-b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ b^{4, 188}_0) c in CNF: c b^{4, 187}_2 ∨ -b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ p_748 ∨ -b^{4, 188}_2 c b^{4, 187}_2 ∨ -b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ p_748 ∨ -b^{4, 188}_1 c b^{4, 187}_2 ∨ -b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ p_748 ∨ b^{4, 188}_0 c in DIMACS: 8114 -8115 8116 748 -8117 0 8114 -8115 8116 748 -8118 0 8114 -8115 8116 748 8119 0 c 1-1 --> 0 c (-b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ b^{4, 187}_0 ∧ -p_748) -> (-b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ -b^{4, 188}_0) c in CNF: c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ p_748 ∨ -b^{4, 188}_2 c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ p_748 ∨ -b^{4, 188}_1 c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ p_748 ∨ -b^{4, 188}_0 c in DIMACS: 8114 8115 -8116 748 -8117 0 8114 8115 -8116 748 -8118 0 8114 8115 -8116 748 -8119 0 c 0-1 --> -1 c (-b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ -b^{4, 187}_0 ∧ -p_748) -> ( b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ b^{4, 188}_0) c in CNF: c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ p_748 ∨ b^{4, 188}_2 c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ p_748 ∨ -b^{4, 188}_1 c b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ p_748 ∨ b^{4, 188}_0 c in DIMACS: 8114 8115 8116 748 8117 0 8114 8115 8116 748 -8118 0 8114 8115 8116 748 8119 0 c -1-1 --> -2 c ( b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ b^{4, 187}_0 ∧ -p_748) -> ( b^{4, 188}_2 ∧ b^{4, 188}_1 ∧ -b^{4, 188}_0) c in CNF: c -b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ p_748 ∨ b^{4, 188}_2 c -b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ p_748 ∨ b^{4, 188}_1 c -b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ p_748 ∨ -b^{4, 188}_0 c in DIMACS: -8114 8115 -8116 748 8117 0 -8114 8115 -8116 748 8118 0 -8114 8115 -8116 748 -8119 0 c -2-1 --> break c ( b^{4, 187}_2 ∧ b^{4, 187}_1 ∧ -b^{4, 187}_0 ∧ -p_748) -> break c in CNF: c -b^{4, 187}_2 ∨ -b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ p_748 ∨ break c in DIMACS: -8114 -8115 8116 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 187}_2 ∧ -b^{4, 187}_1 ∧ -b^{4, 187}_0 ∧ true) c in CNF: c -b^{4, 187}_2 ∨ b^{4, 187}_1 ∨ b^{4, 187}_0 ∨ false c in DIMACS: -8114 8115 8116 0 c 3 does not represent an automaton state. c -(-b^{4, 187}_2 ∧ b^{4, 187}_1 ∧ b^{4, 187}_0 ∧ true) c in CNF: c b^{4, 187}_2 ∨ -b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ false c in DIMACS: 8114 -8115 -8116 0 c -3 does not represent an automaton state. c -( b^{4, 187}_2 ∧ b^{4, 187}_1 ∧ b^{4, 187}_0 ∧ true) c in CNF: c -b^{4, 187}_2 ∨ -b^{4, 187}_1 ∨ -b^{4, 187}_0 ∨ false c in DIMACS: -8114 -8115 -8116 0 c i = 188 c -2+1 --> -1 c ( b^{4, 188}_2 ∧ b^{4, 188}_1 ∧ -b^{4, 188}_0 ∧ p_752) -> ( b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ b^{4, 189}_0) c in CNF: c -b^{4, 188}_2 ∨ -b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ -p_752 ∨ b^{4, 189}_2 c -b^{4, 188}_2 ∨ -b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ -p_752 ∨ -b^{4, 189}_1 c -b^{4, 188}_2 ∨ -b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ -p_752 ∨ b^{4, 189}_0 c in DIMACS: -8117 -8118 8119 -752 8120 0 -8117 -8118 8119 -752 -8121 0 -8117 -8118 8119 -752 8122 0 c -1+1 --> 0 c ( b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ b^{4, 188}_0 ∧ p_752) -> (-b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ -b^{4, 189}_0) c in CNF: c -b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ -p_752 ∨ -b^{4, 189}_2 c -b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ -p_752 ∨ -b^{4, 189}_1 c -b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ -p_752 ∨ -b^{4, 189}_0 c in DIMACS: -8117 8118 -8119 -752 -8120 0 -8117 8118 -8119 -752 -8121 0 -8117 8118 -8119 -752 -8122 0 c 0+1 --> 1 c (-b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ -b^{4, 188}_0 ∧ p_752) -> (-b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ b^{4, 189}_0) c in CNF: c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ -p_752 ∨ -b^{4, 189}_2 c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ -p_752 ∨ -b^{4, 189}_1 c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ -p_752 ∨ b^{4, 189}_0 c in DIMACS: 8117 8118 8119 -752 -8120 0 8117 8118 8119 -752 -8121 0 8117 8118 8119 -752 8122 0 c 1+1 --> 2 c (-b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ b^{4, 188}_0 ∧ p_752) -> (-b^{4, 189}_2 ∧ b^{4, 189}_1 ∧ -b^{4, 189}_0) c in CNF: c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ -p_752 ∨ -b^{4, 189}_2 c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ -p_752 ∨ b^{4, 189}_1 c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ -p_752 ∨ -b^{4, 189}_0 c in DIMACS: 8117 8118 -8119 -752 -8120 0 8117 8118 -8119 -752 8121 0 8117 8118 -8119 -752 -8122 0 c 2+1 --> break c (-b^{4, 188}_2 ∧ b^{4, 188}_1 ∧ -b^{4, 188}_0 ∧ p_752) -> break c in CNF: c b^{4, 188}_2 ∨ -b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ -p_752 ∨ break c in DIMACS: 8117 -8118 8119 -752 1162 0 c 2-1 --> 1 c (-b^{4, 188}_2 ∧ b^{4, 188}_1 ∧ -b^{4, 188}_0 ∧ -p_752) -> (-b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ b^{4, 189}_0) c in CNF: c b^{4, 188}_2 ∨ -b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ p_752 ∨ -b^{4, 189}_2 c b^{4, 188}_2 ∨ -b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ p_752 ∨ -b^{4, 189}_1 c b^{4, 188}_2 ∨ -b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ p_752 ∨ b^{4, 189}_0 c in DIMACS: 8117 -8118 8119 752 -8120 0 8117 -8118 8119 752 -8121 0 8117 -8118 8119 752 8122 0 c 1-1 --> 0 c (-b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ b^{4, 188}_0 ∧ -p_752) -> (-b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ -b^{4, 189}_0) c in CNF: c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ p_752 ∨ -b^{4, 189}_2 c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ p_752 ∨ -b^{4, 189}_1 c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ p_752 ∨ -b^{4, 189}_0 c in DIMACS: 8117 8118 -8119 752 -8120 0 8117 8118 -8119 752 -8121 0 8117 8118 -8119 752 -8122 0 c 0-1 --> -1 c (-b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ -b^{4, 188}_0 ∧ -p_752) -> ( b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ b^{4, 189}_0) c in CNF: c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ p_752 ∨ b^{4, 189}_2 c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ p_752 ∨ -b^{4, 189}_1 c b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ p_752 ∨ b^{4, 189}_0 c in DIMACS: 8117 8118 8119 752 8120 0 8117 8118 8119 752 -8121 0 8117 8118 8119 752 8122 0 c -1-1 --> -2 c ( b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ b^{4, 188}_0 ∧ -p_752) -> ( b^{4, 189}_2 ∧ b^{4, 189}_1 ∧ -b^{4, 189}_0) c in CNF: c -b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ p_752 ∨ b^{4, 189}_2 c -b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ p_752 ∨ b^{4, 189}_1 c -b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ p_752 ∨ -b^{4, 189}_0 c in DIMACS: -8117 8118 -8119 752 8120 0 -8117 8118 -8119 752 8121 0 -8117 8118 -8119 752 -8122 0 c -2-1 --> break c ( b^{4, 188}_2 ∧ b^{4, 188}_1 ∧ -b^{4, 188}_0 ∧ -p_752) -> break c in CNF: c -b^{4, 188}_2 ∨ -b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ p_752 ∨ break c in DIMACS: -8117 -8118 8119 752 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 188}_2 ∧ -b^{4, 188}_1 ∧ -b^{4, 188}_0 ∧ true) c in CNF: c -b^{4, 188}_2 ∨ b^{4, 188}_1 ∨ b^{4, 188}_0 ∨ false c in DIMACS: -8117 8118 8119 0 c 3 does not represent an automaton state. c -(-b^{4, 188}_2 ∧ b^{4, 188}_1 ∧ b^{4, 188}_0 ∧ true) c in CNF: c b^{4, 188}_2 ∨ -b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ false c in DIMACS: 8117 -8118 -8119 0 c -3 does not represent an automaton state. c -( b^{4, 188}_2 ∧ b^{4, 188}_1 ∧ b^{4, 188}_0 ∧ true) c in CNF: c -b^{4, 188}_2 ∨ -b^{4, 188}_1 ∨ -b^{4, 188}_0 ∨ false c in DIMACS: -8117 -8118 -8119 0 c i = 189 c -2+1 --> -1 c ( b^{4, 189}_2 ∧ b^{4, 189}_1 ∧ -b^{4, 189}_0 ∧ p_756) -> ( b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ b^{4, 190}_0) c in CNF: c -b^{4, 189}_2 ∨ -b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ -p_756 ∨ b^{4, 190}_2 c -b^{4, 189}_2 ∨ -b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ -p_756 ∨ -b^{4, 190}_1 c -b^{4, 189}_2 ∨ -b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ -p_756 ∨ b^{4, 190}_0 c in DIMACS: -8120 -8121 8122 -756 8123 0 -8120 -8121 8122 -756 -8124 0 -8120 -8121 8122 -756 8125 0 c -1+1 --> 0 c ( b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ b^{4, 189}_0 ∧ p_756) -> (-b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ -b^{4, 190}_0) c in CNF: c -b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ -p_756 ∨ -b^{4, 190}_2 c -b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ -p_756 ∨ -b^{4, 190}_1 c -b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ -p_756 ∨ -b^{4, 190}_0 c in DIMACS: -8120 8121 -8122 -756 -8123 0 -8120 8121 -8122 -756 -8124 0 -8120 8121 -8122 -756 -8125 0 c 0+1 --> 1 c (-b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ -b^{4, 189}_0 ∧ p_756) -> (-b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ b^{4, 190}_0) c in CNF: c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ -p_756 ∨ -b^{4, 190}_2 c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ -p_756 ∨ -b^{4, 190}_1 c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ -p_756 ∨ b^{4, 190}_0 c in DIMACS: 8120 8121 8122 -756 -8123 0 8120 8121 8122 -756 -8124 0 8120 8121 8122 -756 8125 0 c 1+1 --> 2 c (-b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ b^{4, 189}_0 ∧ p_756) -> (-b^{4, 190}_2 ∧ b^{4, 190}_1 ∧ -b^{4, 190}_0) c in CNF: c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ -p_756 ∨ -b^{4, 190}_2 c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ -p_756 ∨ b^{4, 190}_1 c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ -p_756 ∨ -b^{4, 190}_0 c in DIMACS: 8120 8121 -8122 -756 -8123 0 8120 8121 -8122 -756 8124 0 8120 8121 -8122 -756 -8125 0 c 2+1 --> break c (-b^{4, 189}_2 ∧ b^{4, 189}_1 ∧ -b^{4, 189}_0 ∧ p_756) -> break c in CNF: c b^{4, 189}_2 ∨ -b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ -p_756 ∨ break c in DIMACS: 8120 -8121 8122 -756 1162 0 c 2-1 --> 1 c (-b^{4, 189}_2 ∧ b^{4, 189}_1 ∧ -b^{4, 189}_0 ∧ -p_756) -> (-b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ b^{4, 190}_0) c in CNF: c b^{4, 189}_2 ∨ -b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ p_756 ∨ -b^{4, 190}_2 c b^{4, 189}_2 ∨ -b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ p_756 ∨ -b^{4, 190}_1 c b^{4, 189}_2 ∨ -b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ p_756 ∨ b^{4, 190}_0 c in DIMACS: 8120 -8121 8122 756 -8123 0 8120 -8121 8122 756 -8124 0 8120 -8121 8122 756 8125 0 c 1-1 --> 0 c (-b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ b^{4, 189}_0 ∧ -p_756) -> (-b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ -b^{4, 190}_0) c in CNF: c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ p_756 ∨ -b^{4, 190}_2 c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ p_756 ∨ -b^{4, 190}_1 c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ p_756 ∨ -b^{4, 190}_0 c in DIMACS: 8120 8121 -8122 756 -8123 0 8120 8121 -8122 756 -8124 0 8120 8121 -8122 756 -8125 0 c 0-1 --> -1 c (-b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ -b^{4, 189}_0 ∧ -p_756) -> ( b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ b^{4, 190}_0) c in CNF: c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ p_756 ∨ b^{4, 190}_2 c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ p_756 ∨ -b^{4, 190}_1 c b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ p_756 ∨ b^{4, 190}_0 c in DIMACS: 8120 8121 8122 756 8123 0 8120 8121 8122 756 -8124 0 8120 8121 8122 756 8125 0 c -1-1 --> -2 c ( b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ b^{4, 189}_0 ∧ -p_756) -> ( b^{4, 190}_2 ∧ b^{4, 190}_1 ∧ -b^{4, 190}_0) c in CNF: c -b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ p_756 ∨ b^{4, 190}_2 c -b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ p_756 ∨ b^{4, 190}_1 c -b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ p_756 ∨ -b^{4, 190}_0 c in DIMACS: -8120 8121 -8122 756 8123 0 -8120 8121 -8122 756 8124 0 -8120 8121 -8122 756 -8125 0 c -2-1 --> break c ( b^{4, 189}_2 ∧ b^{4, 189}_1 ∧ -b^{4, 189}_0 ∧ -p_756) -> break c in CNF: c -b^{4, 189}_2 ∨ -b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ p_756 ∨ break c in DIMACS: -8120 -8121 8122 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 189}_2 ∧ -b^{4, 189}_1 ∧ -b^{4, 189}_0 ∧ true) c in CNF: c -b^{4, 189}_2 ∨ b^{4, 189}_1 ∨ b^{4, 189}_0 ∨ false c in DIMACS: -8120 8121 8122 0 c 3 does not represent an automaton state. c -(-b^{4, 189}_2 ∧ b^{4, 189}_1 ∧ b^{4, 189}_0 ∧ true) c in CNF: c b^{4, 189}_2 ∨ -b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ false c in DIMACS: 8120 -8121 -8122 0 c -3 does not represent an automaton state. c -( b^{4, 189}_2 ∧ b^{4, 189}_1 ∧ b^{4, 189}_0 ∧ true) c in CNF: c -b^{4, 189}_2 ∨ -b^{4, 189}_1 ∨ -b^{4, 189}_0 ∨ false c in DIMACS: -8120 -8121 -8122 0 c i = 190 c -2+1 --> -1 c ( b^{4, 190}_2 ∧ b^{4, 190}_1 ∧ -b^{4, 190}_0 ∧ p_760) -> ( b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ b^{4, 191}_0) c in CNF: c -b^{4, 190}_2 ∨ -b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ -p_760 ∨ b^{4, 191}_2 c -b^{4, 190}_2 ∨ -b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ -p_760 ∨ -b^{4, 191}_1 c -b^{4, 190}_2 ∨ -b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ -p_760 ∨ b^{4, 191}_0 c in DIMACS: -8123 -8124 8125 -760 8126 0 -8123 -8124 8125 -760 -8127 0 -8123 -8124 8125 -760 8128 0 c -1+1 --> 0 c ( b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ b^{4, 190}_0 ∧ p_760) -> (-b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ -b^{4, 191}_0) c in CNF: c -b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ -p_760 ∨ -b^{4, 191}_2 c -b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ -p_760 ∨ -b^{4, 191}_1 c -b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ -p_760 ∨ -b^{4, 191}_0 c in DIMACS: -8123 8124 -8125 -760 -8126 0 -8123 8124 -8125 -760 -8127 0 -8123 8124 -8125 -760 -8128 0 c 0+1 --> 1 c (-b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ -b^{4, 190}_0 ∧ p_760) -> (-b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ b^{4, 191}_0) c in CNF: c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ -p_760 ∨ -b^{4, 191}_2 c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ -p_760 ∨ -b^{4, 191}_1 c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ -p_760 ∨ b^{4, 191}_0 c in DIMACS: 8123 8124 8125 -760 -8126 0 8123 8124 8125 -760 -8127 0 8123 8124 8125 -760 8128 0 c 1+1 --> 2 c (-b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ b^{4, 190}_0 ∧ p_760) -> (-b^{4, 191}_2 ∧ b^{4, 191}_1 ∧ -b^{4, 191}_0) c in CNF: c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ -p_760 ∨ -b^{4, 191}_2 c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ -p_760 ∨ b^{4, 191}_1 c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ -p_760 ∨ -b^{4, 191}_0 c in DIMACS: 8123 8124 -8125 -760 -8126 0 8123 8124 -8125 -760 8127 0 8123 8124 -8125 -760 -8128 0 c 2+1 --> break c (-b^{4, 190}_2 ∧ b^{4, 190}_1 ∧ -b^{4, 190}_0 ∧ p_760) -> break c in CNF: c b^{4, 190}_2 ∨ -b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ -p_760 ∨ break c in DIMACS: 8123 -8124 8125 -760 1162 0 c 2-1 --> 1 c (-b^{4, 190}_2 ∧ b^{4, 190}_1 ∧ -b^{4, 190}_0 ∧ -p_760) -> (-b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ b^{4, 191}_0) c in CNF: c b^{4, 190}_2 ∨ -b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ p_760 ∨ -b^{4, 191}_2 c b^{4, 190}_2 ∨ -b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ p_760 ∨ -b^{4, 191}_1 c b^{4, 190}_2 ∨ -b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ p_760 ∨ b^{4, 191}_0 c in DIMACS: 8123 -8124 8125 760 -8126 0 8123 -8124 8125 760 -8127 0 8123 -8124 8125 760 8128 0 c 1-1 --> 0 c (-b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ b^{4, 190}_0 ∧ -p_760) -> (-b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ -b^{4, 191}_0) c in CNF: c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ p_760 ∨ -b^{4, 191}_2 c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ p_760 ∨ -b^{4, 191}_1 c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ p_760 ∨ -b^{4, 191}_0 c in DIMACS: 8123 8124 -8125 760 -8126 0 8123 8124 -8125 760 -8127 0 8123 8124 -8125 760 -8128 0 c 0-1 --> -1 c (-b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ -b^{4, 190}_0 ∧ -p_760) -> ( b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ b^{4, 191}_0) c in CNF: c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ p_760 ∨ b^{4, 191}_2 c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ p_760 ∨ -b^{4, 191}_1 c b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ p_760 ∨ b^{4, 191}_0 c in DIMACS: 8123 8124 8125 760 8126 0 8123 8124 8125 760 -8127 0 8123 8124 8125 760 8128 0 c -1-1 --> -2 c ( b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ b^{4, 190}_0 ∧ -p_760) -> ( b^{4, 191}_2 ∧ b^{4, 191}_1 ∧ -b^{4, 191}_0) c in CNF: c -b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ p_760 ∨ b^{4, 191}_2 c -b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ p_760 ∨ b^{4, 191}_1 c -b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ p_760 ∨ -b^{4, 191}_0 c in DIMACS: -8123 8124 -8125 760 8126 0 -8123 8124 -8125 760 8127 0 -8123 8124 -8125 760 -8128 0 c -2-1 --> break c ( b^{4, 190}_2 ∧ b^{4, 190}_1 ∧ -b^{4, 190}_0 ∧ -p_760) -> break c in CNF: c -b^{4, 190}_2 ∨ -b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ p_760 ∨ break c in DIMACS: -8123 -8124 8125 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 190}_2 ∧ -b^{4, 190}_1 ∧ -b^{4, 190}_0 ∧ true) c in CNF: c -b^{4, 190}_2 ∨ b^{4, 190}_1 ∨ b^{4, 190}_0 ∨ false c in DIMACS: -8123 8124 8125 0 c 3 does not represent an automaton state. c -(-b^{4, 190}_2 ∧ b^{4, 190}_1 ∧ b^{4, 190}_0 ∧ true) c in CNF: c b^{4, 190}_2 ∨ -b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ false c in DIMACS: 8123 -8124 -8125 0 c -3 does not represent an automaton state. c -( b^{4, 190}_2 ∧ b^{4, 190}_1 ∧ b^{4, 190}_0 ∧ true) c in CNF: c -b^{4, 190}_2 ∨ -b^{4, 190}_1 ∨ -b^{4, 190}_0 ∨ false c in DIMACS: -8123 -8124 -8125 0 c i = 191 c -2+1 --> -1 c ( b^{4, 191}_2 ∧ b^{4, 191}_1 ∧ -b^{4, 191}_0 ∧ p_764) -> ( b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ b^{4, 192}_0) c in CNF: c -b^{4, 191}_2 ∨ -b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ -p_764 ∨ b^{4, 192}_2 c -b^{4, 191}_2 ∨ -b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ -p_764 ∨ -b^{4, 192}_1 c -b^{4, 191}_2 ∨ -b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ -p_764 ∨ b^{4, 192}_0 c in DIMACS: -8126 -8127 8128 -764 8129 0 -8126 -8127 8128 -764 -8130 0 -8126 -8127 8128 -764 8131 0 c -1+1 --> 0 c ( b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ b^{4, 191}_0 ∧ p_764) -> (-b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ -b^{4, 192}_0) c in CNF: c -b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ -p_764 ∨ -b^{4, 192}_2 c -b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ -p_764 ∨ -b^{4, 192}_1 c -b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ -p_764 ∨ -b^{4, 192}_0 c in DIMACS: -8126 8127 -8128 -764 -8129 0 -8126 8127 -8128 -764 -8130 0 -8126 8127 -8128 -764 -8131 0 c 0+1 --> 1 c (-b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ -b^{4, 191}_0 ∧ p_764) -> (-b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ b^{4, 192}_0) c in CNF: c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ -p_764 ∨ -b^{4, 192}_2 c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ -p_764 ∨ -b^{4, 192}_1 c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ -p_764 ∨ b^{4, 192}_0 c in DIMACS: 8126 8127 8128 -764 -8129 0 8126 8127 8128 -764 -8130 0 8126 8127 8128 -764 8131 0 c 1+1 --> 2 c (-b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ b^{4, 191}_0 ∧ p_764) -> (-b^{4, 192}_2 ∧ b^{4, 192}_1 ∧ -b^{4, 192}_0) c in CNF: c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ -p_764 ∨ -b^{4, 192}_2 c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ -p_764 ∨ b^{4, 192}_1 c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ -p_764 ∨ -b^{4, 192}_0 c in DIMACS: 8126 8127 -8128 -764 -8129 0 8126 8127 -8128 -764 8130 0 8126 8127 -8128 -764 -8131 0 c 2+1 --> break c (-b^{4, 191}_2 ∧ b^{4, 191}_1 ∧ -b^{4, 191}_0 ∧ p_764) -> break c in CNF: c b^{4, 191}_2 ∨ -b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ -p_764 ∨ break c in DIMACS: 8126 -8127 8128 -764 1162 0 c 2-1 --> 1 c (-b^{4, 191}_2 ∧ b^{4, 191}_1 ∧ -b^{4, 191}_0 ∧ -p_764) -> (-b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ b^{4, 192}_0) c in CNF: c b^{4, 191}_2 ∨ -b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ p_764 ∨ -b^{4, 192}_2 c b^{4, 191}_2 ∨ -b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ p_764 ∨ -b^{4, 192}_1 c b^{4, 191}_2 ∨ -b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ p_764 ∨ b^{4, 192}_0 c in DIMACS: 8126 -8127 8128 764 -8129 0 8126 -8127 8128 764 -8130 0 8126 -8127 8128 764 8131 0 c 1-1 --> 0 c (-b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ b^{4, 191}_0 ∧ -p_764) -> (-b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ -b^{4, 192}_0) c in CNF: c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ p_764 ∨ -b^{4, 192}_2 c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ p_764 ∨ -b^{4, 192}_1 c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ p_764 ∨ -b^{4, 192}_0 c in DIMACS: 8126 8127 -8128 764 -8129 0 8126 8127 -8128 764 -8130 0 8126 8127 -8128 764 -8131 0 c 0-1 --> -1 c (-b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ -b^{4, 191}_0 ∧ -p_764) -> ( b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ b^{4, 192}_0) c in CNF: c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ p_764 ∨ b^{4, 192}_2 c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ p_764 ∨ -b^{4, 192}_1 c b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ p_764 ∨ b^{4, 192}_0 c in DIMACS: 8126 8127 8128 764 8129 0 8126 8127 8128 764 -8130 0 8126 8127 8128 764 8131 0 c -1-1 --> -2 c ( b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ b^{4, 191}_0 ∧ -p_764) -> ( b^{4, 192}_2 ∧ b^{4, 192}_1 ∧ -b^{4, 192}_0) c in CNF: c -b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ p_764 ∨ b^{4, 192}_2 c -b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ p_764 ∨ b^{4, 192}_1 c -b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ p_764 ∨ -b^{4, 192}_0 c in DIMACS: -8126 8127 -8128 764 8129 0 -8126 8127 -8128 764 8130 0 -8126 8127 -8128 764 -8131 0 c -2-1 --> break c ( b^{4, 191}_2 ∧ b^{4, 191}_1 ∧ -b^{4, 191}_0 ∧ -p_764) -> break c in CNF: c -b^{4, 191}_2 ∨ -b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ p_764 ∨ break c in DIMACS: -8126 -8127 8128 764 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 191}_2 ∧ -b^{4, 191}_1 ∧ -b^{4, 191}_0 ∧ true) c in CNF: c -b^{4, 191}_2 ∨ b^{4, 191}_1 ∨ b^{4, 191}_0 ∨ false c in DIMACS: -8126 8127 8128 0 c 3 does not represent an automaton state. c -(-b^{4, 191}_2 ∧ b^{4, 191}_1 ∧ b^{4, 191}_0 ∧ true) c in CNF: c b^{4, 191}_2 ∨ -b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ false c in DIMACS: 8126 -8127 -8128 0 c -3 does not represent an automaton state. c -( b^{4, 191}_2 ∧ b^{4, 191}_1 ∧ b^{4, 191}_0 ∧ true) c in CNF: c -b^{4, 191}_2 ∨ -b^{4, 191}_1 ∨ -b^{4, 191}_0 ∨ false c in DIMACS: -8126 -8127 -8128 0 c i = 192 c -2+1 --> -1 c ( b^{4, 192}_2 ∧ b^{4, 192}_1 ∧ -b^{4, 192}_0 ∧ p_768) -> ( b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ b^{4, 193}_0) c in CNF: c -b^{4, 192}_2 ∨ -b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ -p_768 ∨ b^{4, 193}_2 c -b^{4, 192}_2 ∨ -b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ -p_768 ∨ -b^{4, 193}_1 c -b^{4, 192}_2 ∨ -b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ -p_768 ∨ b^{4, 193}_0 c in DIMACS: -8129 -8130 8131 -768 8132 0 -8129 -8130 8131 -768 -8133 0 -8129 -8130 8131 -768 8134 0 c -1+1 --> 0 c ( b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ b^{4, 192}_0 ∧ p_768) -> (-b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ -b^{4, 193}_0) c in CNF: c -b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ -p_768 ∨ -b^{4, 193}_2 c -b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ -p_768 ∨ -b^{4, 193}_1 c -b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ -p_768 ∨ -b^{4, 193}_0 c in DIMACS: -8129 8130 -8131 -768 -8132 0 -8129 8130 -8131 -768 -8133 0 -8129 8130 -8131 -768 -8134 0 c 0+1 --> 1 c (-b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ -b^{4, 192}_0 ∧ p_768) -> (-b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ b^{4, 193}_0) c in CNF: c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ -p_768 ∨ -b^{4, 193}_2 c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ -p_768 ∨ -b^{4, 193}_1 c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ -p_768 ∨ b^{4, 193}_0 c in DIMACS: 8129 8130 8131 -768 -8132 0 8129 8130 8131 -768 -8133 0 8129 8130 8131 -768 8134 0 c 1+1 --> 2 c (-b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ b^{4, 192}_0 ∧ p_768) -> (-b^{4, 193}_2 ∧ b^{4, 193}_1 ∧ -b^{4, 193}_0) c in CNF: c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ -p_768 ∨ -b^{4, 193}_2 c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ -p_768 ∨ b^{4, 193}_1 c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ -p_768 ∨ -b^{4, 193}_0 c in DIMACS: 8129 8130 -8131 -768 -8132 0 8129 8130 -8131 -768 8133 0 8129 8130 -8131 -768 -8134 0 c 2+1 --> break c (-b^{4, 192}_2 ∧ b^{4, 192}_1 ∧ -b^{4, 192}_0 ∧ p_768) -> break c in CNF: c b^{4, 192}_2 ∨ -b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ -p_768 ∨ break c in DIMACS: 8129 -8130 8131 -768 1162 0 c 2-1 --> 1 c (-b^{4, 192}_2 ∧ b^{4, 192}_1 ∧ -b^{4, 192}_0 ∧ -p_768) -> (-b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ b^{4, 193}_0) c in CNF: c b^{4, 192}_2 ∨ -b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ p_768 ∨ -b^{4, 193}_2 c b^{4, 192}_2 ∨ -b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ p_768 ∨ -b^{4, 193}_1 c b^{4, 192}_2 ∨ -b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ p_768 ∨ b^{4, 193}_0 c in DIMACS: 8129 -8130 8131 768 -8132 0 8129 -8130 8131 768 -8133 0 8129 -8130 8131 768 8134 0 c 1-1 --> 0 c (-b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ b^{4, 192}_0 ∧ -p_768) -> (-b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ -b^{4, 193}_0) c in CNF: c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ p_768 ∨ -b^{4, 193}_2 c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ p_768 ∨ -b^{4, 193}_1 c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ p_768 ∨ -b^{4, 193}_0 c in DIMACS: 8129 8130 -8131 768 -8132 0 8129 8130 -8131 768 -8133 0 8129 8130 -8131 768 -8134 0 c 0-1 --> -1 c (-b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ -b^{4, 192}_0 ∧ -p_768) -> ( b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ b^{4, 193}_0) c in CNF: c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ p_768 ∨ b^{4, 193}_2 c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ p_768 ∨ -b^{4, 193}_1 c b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ p_768 ∨ b^{4, 193}_0 c in DIMACS: 8129 8130 8131 768 8132 0 8129 8130 8131 768 -8133 0 8129 8130 8131 768 8134 0 c -1-1 --> -2 c ( b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ b^{4, 192}_0 ∧ -p_768) -> ( b^{4, 193}_2 ∧ b^{4, 193}_1 ∧ -b^{4, 193}_0) c in CNF: c -b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ p_768 ∨ b^{4, 193}_2 c -b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ p_768 ∨ b^{4, 193}_1 c -b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ p_768 ∨ -b^{4, 193}_0 c in DIMACS: -8129 8130 -8131 768 8132 0 -8129 8130 -8131 768 8133 0 -8129 8130 -8131 768 -8134 0 c -2-1 --> break c ( b^{4, 192}_2 ∧ b^{4, 192}_1 ∧ -b^{4, 192}_0 ∧ -p_768) -> break c in CNF: c -b^{4, 192}_2 ∨ -b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ p_768 ∨ break c in DIMACS: -8129 -8130 8131 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 192}_2 ∧ -b^{4, 192}_1 ∧ -b^{4, 192}_0 ∧ true) c in CNF: c -b^{4, 192}_2 ∨ b^{4, 192}_1 ∨ b^{4, 192}_0 ∨ false c in DIMACS: -8129 8130 8131 0 c 3 does not represent an automaton state. c -(-b^{4, 192}_2 ∧ b^{4, 192}_1 ∧ b^{4, 192}_0 ∧ true) c in CNF: c b^{4, 192}_2 ∨ -b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ false c in DIMACS: 8129 -8130 -8131 0 c -3 does not represent an automaton state. c -( b^{4, 192}_2 ∧ b^{4, 192}_1 ∧ b^{4, 192}_0 ∧ true) c in CNF: c -b^{4, 192}_2 ∨ -b^{4, 192}_1 ∨ -b^{4, 192}_0 ∨ false c in DIMACS: -8129 -8130 -8131 0 c i = 193 c -2+1 --> -1 c ( b^{4, 193}_2 ∧ b^{4, 193}_1 ∧ -b^{4, 193}_0 ∧ p_772) -> ( b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ b^{4, 194}_0) c in CNF: c -b^{4, 193}_2 ∨ -b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ -p_772 ∨ b^{4, 194}_2 c -b^{4, 193}_2 ∨ -b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ -p_772 ∨ -b^{4, 194}_1 c -b^{4, 193}_2 ∨ -b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ -p_772 ∨ b^{4, 194}_0 c in DIMACS: -8132 -8133 8134 -772 8135 0 -8132 -8133 8134 -772 -8136 0 -8132 -8133 8134 -772 8137 0 c -1+1 --> 0 c ( b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ b^{4, 193}_0 ∧ p_772) -> (-b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ -b^{4, 194}_0) c in CNF: c -b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ -p_772 ∨ -b^{4, 194}_2 c -b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ -p_772 ∨ -b^{4, 194}_1 c -b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ -p_772 ∨ -b^{4, 194}_0 c in DIMACS: -8132 8133 -8134 -772 -8135 0 -8132 8133 -8134 -772 -8136 0 -8132 8133 -8134 -772 -8137 0 c 0+1 --> 1 c (-b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ -b^{4, 193}_0 ∧ p_772) -> (-b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ b^{4, 194}_0) c in CNF: c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ -p_772 ∨ -b^{4, 194}_2 c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ -p_772 ∨ -b^{4, 194}_1 c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ -p_772 ∨ b^{4, 194}_0 c in DIMACS: 8132 8133 8134 -772 -8135 0 8132 8133 8134 -772 -8136 0 8132 8133 8134 -772 8137 0 c 1+1 --> 2 c (-b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ b^{4, 193}_0 ∧ p_772) -> (-b^{4, 194}_2 ∧ b^{4, 194}_1 ∧ -b^{4, 194}_0) c in CNF: c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ -p_772 ∨ -b^{4, 194}_2 c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ -p_772 ∨ b^{4, 194}_1 c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ -p_772 ∨ -b^{4, 194}_0 c in DIMACS: 8132 8133 -8134 -772 -8135 0 8132 8133 -8134 -772 8136 0 8132 8133 -8134 -772 -8137 0 c 2+1 --> break c (-b^{4, 193}_2 ∧ b^{4, 193}_1 ∧ -b^{4, 193}_0 ∧ p_772) -> break c in CNF: c b^{4, 193}_2 ∨ -b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ -p_772 ∨ break c in DIMACS: 8132 -8133 8134 -772 1162 0 c 2-1 --> 1 c (-b^{4, 193}_2 ∧ b^{4, 193}_1 ∧ -b^{4, 193}_0 ∧ -p_772) -> (-b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ b^{4, 194}_0) c in CNF: c b^{4, 193}_2 ∨ -b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ p_772 ∨ -b^{4, 194}_2 c b^{4, 193}_2 ∨ -b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ p_772 ∨ -b^{4, 194}_1 c b^{4, 193}_2 ∨ -b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ p_772 ∨ b^{4, 194}_0 c in DIMACS: 8132 -8133 8134 772 -8135 0 8132 -8133 8134 772 -8136 0 8132 -8133 8134 772 8137 0 c 1-1 --> 0 c (-b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ b^{4, 193}_0 ∧ -p_772) -> (-b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ -b^{4, 194}_0) c in CNF: c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ p_772 ∨ -b^{4, 194}_2 c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ p_772 ∨ -b^{4, 194}_1 c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ p_772 ∨ -b^{4, 194}_0 c in DIMACS: 8132 8133 -8134 772 -8135 0 8132 8133 -8134 772 -8136 0 8132 8133 -8134 772 -8137 0 c 0-1 --> -1 c (-b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ -b^{4, 193}_0 ∧ -p_772) -> ( b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ b^{4, 194}_0) c in CNF: c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ p_772 ∨ b^{4, 194}_2 c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ p_772 ∨ -b^{4, 194}_1 c b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ p_772 ∨ b^{4, 194}_0 c in DIMACS: 8132 8133 8134 772 8135 0 8132 8133 8134 772 -8136 0 8132 8133 8134 772 8137 0 c -1-1 --> -2 c ( b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ b^{4, 193}_0 ∧ -p_772) -> ( b^{4, 194}_2 ∧ b^{4, 194}_1 ∧ -b^{4, 194}_0) c in CNF: c -b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ p_772 ∨ b^{4, 194}_2 c -b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ p_772 ∨ b^{4, 194}_1 c -b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ p_772 ∨ -b^{4, 194}_0 c in DIMACS: -8132 8133 -8134 772 8135 0 -8132 8133 -8134 772 8136 0 -8132 8133 -8134 772 -8137 0 c -2-1 --> break c ( b^{4, 193}_2 ∧ b^{4, 193}_1 ∧ -b^{4, 193}_0 ∧ -p_772) -> break c in CNF: c -b^{4, 193}_2 ∨ -b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ p_772 ∨ break c in DIMACS: -8132 -8133 8134 772 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 193}_2 ∧ -b^{4, 193}_1 ∧ -b^{4, 193}_0 ∧ true) c in CNF: c -b^{4, 193}_2 ∨ b^{4, 193}_1 ∨ b^{4, 193}_0 ∨ false c in DIMACS: -8132 8133 8134 0 c 3 does not represent an automaton state. c -(-b^{4, 193}_2 ∧ b^{4, 193}_1 ∧ b^{4, 193}_0 ∧ true) c in CNF: c b^{4, 193}_2 ∨ -b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ false c in DIMACS: 8132 -8133 -8134 0 c -3 does not represent an automaton state. c -( b^{4, 193}_2 ∧ b^{4, 193}_1 ∧ b^{4, 193}_0 ∧ true) c in CNF: c -b^{4, 193}_2 ∨ -b^{4, 193}_1 ∨ -b^{4, 193}_0 ∨ false c in DIMACS: -8132 -8133 -8134 0 c i = 194 c -2+1 --> -1 c ( b^{4, 194}_2 ∧ b^{4, 194}_1 ∧ -b^{4, 194}_0 ∧ p_776) -> ( b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ b^{4, 195}_0) c in CNF: c -b^{4, 194}_2 ∨ -b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ -p_776 ∨ b^{4, 195}_2 c -b^{4, 194}_2 ∨ -b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ -p_776 ∨ -b^{4, 195}_1 c -b^{4, 194}_2 ∨ -b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ -p_776 ∨ b^{4, 195}_0 c in DIMACS: -8135 -8136 8137 -776 8138 0 -8135 -8136 8137 -776 -8139 0 -8135 -8136 8137 -776 8140 0 c -1+1 --> 0 c ( b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ b^{4, 194}_0 ∧ p_776) -> (-b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ -b^{4, 195}_0) c in CNF: c -b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ -p_776 ∨ -b^{4, 195}_2 c -b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ -p_776 ∨ -b^{4, 195}_1 c -b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ -p_776 ∨ -b^{4, 195}_0 c in DIMACS: -8135 8136 -8137 -776 -8138 0 -8135 8136 -8137 -776 -8139 0 -8135 8136 -8137 -776 -8140 0 c 0+1 --> 1 c (-b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ -b^{4, 194}_0 ∧ p_776) -> (-b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ b^{4, 195}_0) c in CNF: c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ -p_776 ∨ -b^{4, 195}_2 c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ -p_776 ∨ -b^{4, 195}_1 c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ -p_776 ∨ b^{4, 195}_0 c in DIMACS: 8135 8136 8137 -776 -8138 0 8135 8136 8137 -776 -8139 0 8135 8136 8137 -776 8140 0 c 1+1 --> 2 c (-b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ b^{4, 194}_0 ∧ p_776) -> (-b^{4, 195}_2 ∧ b^{4, 195}_1 ∧ -b^{4, 195}_0) c in CNF: c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ -p_776 ∨ -b^{4, 195}_2 c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ -p_776 ∨ b^{4, 195}_1 c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ -p_776 ∨ -b^{4, 195}_0 c in DIMACS: 8135 8136 -8137 -776 -8138 0 8135 8136 -8137 -776 8139 0 8135 8136 -8137 -776 -8140 0 c 2+1 --> break c (-b^{4, 194}_2 ∧ b^{4, 194}_1 ∧ -b^{4, 194}_0 ∧ p_776) -> break c in CNF: c b^{4, 194}_2 ∨ -b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ -p_776 ∨ break c in DIMACS: 8135 -8136 8137 -776 1162 0 c 2-1 --> 1 c (-b^{4, 194}_2 ∧ b^{4, 194}_1 ∧ -b^{4, 194}_0 ∧ -p_776) -> (-b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ b^{4, 195}_0) c in CNF: c b^{4, 194}_2 ∨ -b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ p_776 ∨ -b^{4, 195}_2 c b^{4, 194}_2 ∨ -b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ p_776 ∨ -b^{4, 195}_1 c b^{4, 194}_2 ∨ -b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ p_776 ∨ b^{4, 195}_0 c in DIMACS: 8135 -8136 8137 776 -8138 0 8135 -8136 8137 776 -8139 0 8135 -8136 8137 776 8140 0 c 1-1 --> 0 c (-b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ b^{4, 194}_0 ∧ -p_776) -> (-b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ -b^{4, 195}_0) c in CNF: c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ p_776 ∨ -b^{4, 195}_2 c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ p_776 ∨ -b^{4, 195}_1 c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ p_776 ∨ -b^{4, 195}_0 c in DIMACS: 8135 8136 -8137 776 -8138 0 8135 8136 -8137 776 -8139 0 8135 8136 -8137 776 -8140 0 c 0-1 --> -1 c (-b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ -b^{4, 194}_0 ∧ -p_776) -> ( b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ b^{4, 195}_0) c in CNF: c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ p_776 ∨ b^{4, 195}_2 c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ p_776 ∨ -b^{4, 195}_1 c b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ p_776 ∨ b^{4, 195}_0 c in DIMACS: 8135 8136 8137 776 8138 0 8135 8136 8137 776 -8139 0 8135 8136 8137 776 8140 0 c -1-1 --> -2 c ( b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ b^{4, 194}_0 ∧ -p_776) -> ( b^{4, 195}_2 ∧ b^{4, 195}_1 ∧ -b^{4, 195}_0) c in CNF: c -b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ p_776 ∨ b^{4, 195}_2 c -b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ p_776 ∨ b^{4, 195}_1 c -b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ p_776 ∨ -b^{4, 195}_0 c in DIMACS: -8135 8136 -8137 776 8138 0 -8135 8136 -8137 776 8139 0 -8135 8136 -8137 776 -8140 0 c -2-1 --> break c ( b^{4, 194}_2 ∧ b^{4, 194}_1 ∧ -b^{4, 194}_0 ∧ -p_776) -> break c in CNF: c -b^{4, 194}_2 ∨ -b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ p_776 ∨ break c in DIMACS: -8135 -8136 8137 776 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 194}_2 ∧ -b^{4, 194}_1 ∧ -b^{4, 194}_0 ∧ true) c in CNF: c -b^{4, 194}_2 ∨ b^{4, 194}_1 ∨ b^{4, 194}_0 ∨ false c in DIMACS: -8135 8136 8137 0 c 3 does not represent an automaton state. c -(-b^{4, 194}_2 ∧ b^{4, 194}_1 ∧ b^{4, 194}_0 ∧ true) c in CNF: c b^{4, 194}_2 ∨ -b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ false c in DIMACS: 8135 -8136 -8137 0 c -3 does not represent an automaton state. c -( b^{4, 194}_2 ∧ b^{4, 194}_1 ∧ b^{4, 194}_0 ∧ true) c in CNF: c -b^{4, 194}_2 ∨ -b^{4, 194}_1 ∨ -b^{4, 194}_0 ∨ false c in DIMACS: -8135 -8136 -8137 0 c i = 195 c -2+1 --> -1 c ( b^{4, 195}_2 ∧ b^{4, 195}_1 ∧ -b^{4, 195}_0 ∧ p_780) -> ( b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ b^{4, 196}_0) c in CNF: c -b^{4, 195}_2 ∨ -b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ -p_780 ∨ b^{4, 196}_2 c -b^{4, 195}_2 ∨ -b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ -p_780 ∨ -b^{4, 196}_1 c -b^{4, 195}_2 ∨ -b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ -p_780 ∨ b^{4, 196}_0 c in DIMACS: -8138 -8139 8140 -780 8141 0 -8138 -8139 8140 -780 -8142 0 -8138 -8139 8140 -780 8143 0 c -1+1 --> 0 c ( b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ b^{4, 195}_0 ∧ p_780) -> (-b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ -b^{4, 196}_0) c in CNF: c -b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ -p_780 ∨ -b^{4, 196}_2 c -b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ -p_780 ∨ -b^{4, 196}_1 c -b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ -p_780 ∨ -b^{4, 196}_0 c in DIMACS: -8138 8139 -8140 -780 -8141 0 -8138 8139 -8140 -780 -8142 0 -8138 8139 -8140 -780 -8143 0 c 0+1 --> 1 c (-b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ -b^{4, 195}_0 ∧ p_780) -> (-b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ b^{4, 196}_0) c in CNF: c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ -p_780 ∨ -b^{4, 196}_2 c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ -p_780 ∨ -b^{4, 196}_1 c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ -p_780 ∨ b^{4, 196}_0 c in DIMACS: 8138 8139 8140 -780 -8141 0 8138 8139 8140 -780 -8142 0 8138 8139 8140 -780 8143 0 c 1+1 --> 2 c (-b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ b^{4, 195}_0 ∧ p_780) -> (-b^{4, 196}_2 ∧ b^{4, 196}_1 ∧ -b^{4, 196}_0) c in CNF: c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ -p_780 ∨ -b^{4, 196}_2 c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ -p_780 ∨ b^{4, 196}_1 c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ -p_780 ∨ -b^{4, 196}_0 c in DIMACS: 8138 8139 -8140 -780 -8141 0 8138 8139 -8140 -780 8142 0 8138 8139 -8140 -780 -8143 0 c 2+1 --> break c (-b^{4, 195}_2 ∧ b^{4, 195}_1 ∧ -b^{4, 195}_0 ∧ p_780) -> break c in CNF: c b^{4, 195}_2 ∨ -b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ -p_780 ∨ break c in DIMACS: 8138 -8139 8140 -780 1162 0 c 2-1 --> 1 c (-b^{4, 195}_2 ∧ b^{4, 195}_1 ∧ -b^{4, 195}_0 ∧ -p_780) -> (-b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ b^{4, 196}_0) c in CNF: c b^{4, 195}_2 ∨ -b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ p_780 ∨ -b^{4, 196}_2 c b^{4, 195}_2 ∨ -b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ p_780 ∨ -b^{4, 196}_1 c b^{4, 195}_2 ∨ -b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ p_780 ∨ b^{4, 196}_0 c in DIMACS: 8138 -8139 8140 780 -8141 0 8138 -8139 8140 780 -8142 0 8138 -8139 8140 780 8143 0 c 1-1 --> 0 c (-b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ b^{4, 195}_0 ∧ -p_780) -> (-b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ -b^{4, 196}_0) c in CNF: c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ p_780 ∨ -b^{4, 196}_2 c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ p_780 ∨ -b^{4, 196}_1 c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ p_780 ∨ -b^{4, 196}_0 c in DIMACS: 8138 8139 -8140 780 -8141 0 8138 8139 -8140 780 -8142 0 8138 8139 -8140 780 -8143 0 c 0-1 --> -1 c (-b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ -b^{4, 195}_0 ∧ -p_780) -> ( b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ b^{4, 196}_0) c in CNF: c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ p_780 ∨ b^{4, 196}_2 c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ p_780 ∨ -b^{4, 196}_1 c b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ p_780 ∨ b^{4, 196}_0 c in DIMACS: 8138 8139 8140 780 8141 0 8138 8139 8140 780 -8142 0 8138 8139 8140 780 8143 0 c -1-1 --> -2 c ( b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ b^{4, 195}_0 ∧ -p_780) -> ( b^{4, 196}_2 ∧ b^{4, 196}_1 ∧ -b^{4, 196}_0) c in CNF: c -b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ p_780 ∨ b^{4, 196}_2 c -b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ p_780 ∨ b^{4, 196}_1 c -b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ p_780 ∨ -b^{4, 196}_0 c in DIMACS: -8138 8139 -8140 780 8141 0 -8138 8139 -8140 780 8142 0 -8138 8139 -8140 780 -8143 0 c -2-1 --> break c ( b^{4, 195}_2 ∧ b^{4, 195}_1 ∧ -b^{4, 195}_0 ∧ -p_780) -> break c in CNF: c -b^{4, 195}_2 ∨ -b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ p_780 ∨ break c in DIMACS: -8138 -8139 8140 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 195}_2 ∧ -b^{4, 195}_1 ∧ -b^{4, 195}_0 ∧ true) c in CNF: c -b^{4, 195}_2 ∨ b^{4, 195}_1 ∨ b^{4, 195}_0 ∨ false c in DIMACS: -8138 8139 8140 0 c 3 does not represent an automaton state. c -(-b^{4, 195}_2 ∧ b^{4, 195}_1 ∧ b^{4, 195}_0 ∧ true) c in CNF: c b^{4, 195}_2 ∨ -b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ false c in DIMACS: 8138 -8139 -8140 0 c -3 does not represent an automaton state. c -( b^{4, 195}_2 ∧ b^{4, 195}_1 ∧ b^{4, 195}_0 ∧ true) c in CNF: c -b^{4, 195}_2 ∨ -b^{4, 195}_1 ∨ -b^{4, 195}_0 ∨ false c in DIMACS: -8138 -8139 -8140 0 c i = 196 c -2+1 --> -1 c ( b^{4, 196}_2 ∧ b^{4, 196}_1 ∧ -b^{4, 196}_0 ∧ p_784) -> ( b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ b^{4, 197}_0) c in CNF: c -b^{4, 196}_2 ∨ -b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ -p_784 ∨ b^{4, 197}_2 c -b^{4, 196}_2 ∨ -b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ -p_784 ∨ -b^{4, 197}_1 c -b^{4, 196}_2 ∨ -b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ -p_784 ∨ b^{4, 197}_0 c in DIMACS: -8141 -8142 8143 -784 8144 0 -8141 -8142 8143 -784 -8145 0 -8141 -8142 8143 -784 8146 0 c -1+1 --> 0 c ( b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ b^{4, 196}_0 ∧ p_784) -> (-b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ -b^{4, 197}_0) c in CNF: c -b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ -p_784 ∨ -b^{4, 197}_2 c -b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ -p_784 ∨ -b^{4, 197}_1 c -b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ -p_784 ∨ -b^{4, 197}_0 c in DIMACS: -8141 8142 -8143 -784 -8144 0 -8141 8142 -8143 -784 -8145 0 -8141 8142 -8143 -784 -8146 0 c 0+1 --> 1 c (-b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ -b^{4, 196}_0 ∧ p_784) -> (-b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ b^{4, 197}_0) c in CNF: c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ -p_784 ∨ -b^{4, 197}_2 c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ -p_784 ∨ -b^{4, 197}_1 c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ -p_784 ∨ b^{4, 197}_0 c in DIMACS: 8141 8142 8143 -784 -8144 0 8141 8142 8143 -784 -8145 0 8141 8142 8143 -784 8146 0 c 1+1 --> 2 c (-b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ b^{4, 196}_0 ∧ p_784) -> (-b^{4, 197}_2 ∧ b^{4, 197}_1 ∧ -b^{4, 197}_0) c in CNF: c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ -p_784 ∨ -b^{4, 197}_2 c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ -p_784 ∨ b^{4, 197}_1 c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ -p_784 ∨ -b^{4, 197}_0 c in DIMACS: 8141 8142 -8143 -784 -8144 0 8141 8142 -8143 -784 8145 0 8141 8142 -8143 -784 -8146 0 c 2+1 --> break c (-b^{4, 196}_2 ∧ b^{4, 196}_1 ∧ -b^{4, 196}_0 ∧ p_784) -> break c in CNF: c b^{4, 196}_2 ∨ -b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ -p_784 ∨ break c in DIMACS: 8141 -8142 8143 -784 1162 0 c 2-1 --> 1 c (-b^{4, 196}_2 ∧ b^{4, 196}_1 ∧ -b^{4, 196}_0 ∧ -p_784) -> (-b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ b^{4, 197}_0) c in CNF: c b^{4, 196}_2 ∨ -b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ p_784 ∨ -b^{4, 197}_2 c b^{4, 196}_2 ∨ -b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ p_784 ∨ -b^{4, 197}_1 c b^{4, 196}_2 ∨ -b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ p_784 ∨ b^{4, 197}_0 c in DIMACS: 8141 -8142 8143 784 -8144 0 8141 -8142 8143 784 -8145 0 8141 -8142 8143 784 8146 0 c 1-1 --> 0 c (-b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ b^{4, 196}_0 ∧ -p_784) -> (-b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ -b^{4, 197}_0) c in CNF: c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ p_784 ∨ -b^{4, 197}_2 c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ p_784 ∨ -b^{4, 197}_1 c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ p_784 ∨ -b^{4, 197}_0 c in DIMACS: 8141 8142 -8143 784 -8144 0 8141 8142 -8143 784 -8145 0 8141 8142 -8143 784 -8146 0 c 0-1 --> -1 c (-b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ -b^{4, 196}_0 ∧ -p_784) -> ( b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ b^{4, 197}_0) c in CNF: c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ p_784 ∨ b^{4, 197}_2 c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ p_784 ∨ -b^{4, 197}_1 c b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ p_784 ∨ b^{4, 197}_0 c in DIMACS: 8141 8142 8143 784 8144 0 8141 8142 8143 784 -8145 0 8141 8142 8143 784 8146 0 c -1-1 --> -2 c ( b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ b^{4, 196}_0 ∧ -p_784) -> ( b^{4, 197}_2 ∧ b^{4, 197}_1 ∧ -b^{4, 197}_0) c in CNF: c -b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ p_784 ∨ b^{4, 197}_2 c -b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ p_784 ∨ b^{4, 197}_1 c -b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ p_784 ∨ -b^{4, 197}_0 c in DIMACS: -8141 8142 -8143 784 8144 0 -8141 8142 -8143 784 8145 0 -8141 8142 -8143 784 -8146 0 c -2-1 --> break c ( b^{4, 196}_2 ∧ b^{4, 196}_1 ∧ -b^{4, 196}_0 ∧ -p_784) -> break c in CNF: c -b^{4, 196}_2 ∨ -b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ p_784 ∨ break c in DIMACS: -8141 -8142 8143 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 196}_2 ∧ -b^{4, 196}_1 ∧ -b^{4, 196}_0 ∧ true) c in CNF: c -b^{4, 196}_2 ∨ b^{4, 196}_1 ∨ b^{4, 196}_0 ∨ false c in DIMACS: -8141 8142 8143 0 c 3 does not represent an automaton state. c -(-b^{4, 196}_2 ∧ b^{4, 196}_1 ∧ b^{4, 196}_0 ∧ true) c in CNF: c b^{4, 196}_2 ∨ -b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ false c in DIMACS: 8141 -8142 -8143 0 c -3 does not represent an automaton state. c -( b^{4, 196}_2 ∧ b^{4, 196}_1 ∧ b^{4, 196}_0 ∧ true) c in CNF: c -b^{4, 196}_2 ∨ -b^{4, 196}_1 ∨ -b^{4, 196}_0 ∨ false c in DIMACS: -8141 -8142 -8143 0 c i = 197 c -2+1 --> -1 c ( b^{4, 197}_2 ∧ b^{4, 197}_1 ∧ -b^{4, 197}_0 ∧ p_788) -> ( b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ b^{4, 198}_0) c in CNF: c -b^{4, 197}_2 ∨ -b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ -p_788 ∨ b^{4, 198}_2 c -b^{4, 197}_2 ∨ -b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ -p_788 ∨ -b^{4, 198}_1 c -b^{4, 197}_2 ∨ -b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ -p_788 ∨ b^{4, 198}_0 c in DIMACS: -8144 -8145 8146 -788 8147 0 -8144 -8145 8146 -788 -8148 0 -8144 -8145 8146 -788 8149 0 c -1+1 --> 0 c ( b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ b^{4, 197}_0 ∧ p_788) -> (-b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ -b^{4, 198}_0) c in CNF: c -b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ -p_788 ∨ -b^{4, 198}_2 c -b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ -p_788 ∨ -b^{4, 198}_1 c -b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ -p_788 ∨ -b^{4, 198}_0 c in DIMACS: -8144 8145 -8146 -788 -8147 0 -8144 8145 -8146 -788 -8148 0 -8144 8145 -8146 -788 -8149 0 c 0+1 --> 1 c (-b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ -b^{4, 197}_0 ∧ p_788) -> (-b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ b^{4, 198}_0) c in CNF: c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ -p_788 ∨ -b^{4, 198}_2 c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ -p_788 ∨ -b^{4, 198}_1 c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ -p_788 ∨ b^{4, 198}_0 c in DIMACS: 8144 8145 8146 -788 -8147 0 8144 8145 8146 -788 -8148 0 8144 8145 8146 -788 8149 0 c 1+1 --> 2 c (-b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ b^{4, 197}_0 ∧ p_788) -> (-b^{4, 198}_2 ∧ b^{4, 198}_1 ∧ -b^{4, 198}_0) c in CNF: c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ -p_788 ∨ -b^{4, 198}_2 c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ -p_788 ∨ b^{4, 198}_1 c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ -p_788 ∨ -b^{4, 198}_0 c in DIMACS: 8144 8145 -8146 -788 -8147 0 8144 8145 -8146 -788 8148 0 8144 8145 -8146 -788 -8149 0 c 2+1 --> break c (-b^{4, 197}_2 ∧ b^{4, 197}_1 ∧ -b^{4, 197}_0 ∧ p_788) -> break c in CNF: c b^{4, 197}_2 ∨ -b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ -p_788 ∨ break c in DIMACS: 8144 -8145 8146 -788 1162 0 c 2-1 --> 1 c (-b^{4, 197}_2 ∧ b^{4, 197}_1 ∧ -b^{4, 197}_0 ∧ -p_788) -> (-b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ b^{4, 198}_0) c in CNF: c b^{4, 197}_2 ∨ -b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ p_788 ∨ -b^{4, 198}_2 c b^{4, 197}_2 ∨ -b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ p_788 ∨ -b^{4, 198}_1 c b^{4, 197}_2 ∨ -b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ p_788 ∨ b^{4, 198}_0 c in DIMACS: 8144 -8145 8146 788 -8147 0 8144 -8145 8146 788 -8148 0 8144 -8145 8146 788 8149 0 c 1-1 --> 0 c (-b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ b^{4, 197}_0 ∧ -p_788) -> (-b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ -b^{4, 198}_0) c in CNF: c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ p_788 ∨ -b^{4, 198}_2 c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ p_788 ∨ -b^{4, 198}_1 c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ p_788 ∨ -b^{4, 198}_0 c in DIMACS: 8144 8145 -8146 788 -8147 0 8144 8145 -8146 788 -8148 0 8144 8145 -8146 788 -8149 0 c 0-1 --> -1 c (-b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ -b^{4, 197}_0 ∧ -p_788) -> ( b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ b^{4, 198}_0) c in CNF: c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ p_788 ∨ b^{4, 198}_2 c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ p_788 ∨ -b^{4, 198}_1 c b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ p_788 ∨ b^{4, 198}_0 c in DIMACS: 8144 8145 8146 788 8147 0 8144 8145 8146 788 -8148 0 8144 8145 8146 788 8149 0 c -1-1 --> -2 c ( b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ b^{4, 197}_0 ∧ -p_788) -> ( b^{4, 198}_2 ∧ b^{4, 198}_1 ∧ -b^{4, 198}_0) c in CNF: c -b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ p_788 ∨ b^{4, 198}_2 c -b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ p_788 ∨ b^{4, 198}_1 c -b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ p_788 ∨ -b^{4, 198}_0 c in DIMACS: -8144 8145 -8146 788 8147 0 -8144 8145 -8146 788 8148 0 -8144 8145 -8146 788 -8149 0 c -2-1 --> break c ( b^{4, 197}_2 ∧ b^{4, 197}_1 ∧ -b^{4, 197}_0 ∧ -p_788) -> break c in CNF: c -b^{4, 197}_2 ∨ -b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ p_788 ∨ break c in DIMACS: -8144 -8145 8146 788 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 197}_2 ∧ -b^{4, 197}_1 ∧ -b^{4, 197}_0 ∧ true) c in CNF: c -b^{4, 197}_2 ∨ b^{4, 197}_1 ∨ b^{4, 197}_0 ∨ false c in DIMACS: -8144 8145 8146 0 c 3 does not represent an automaton state. c -(-b^{4, 197}_2 ∧ b^{4, 197}_1 ∧ b^{4, 197}_0 ∧ true) c in CNF: c b^{4, 197}_2 ∨ -b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ false c in DIMACS: 8144 -8145 -8146 0 c -3 does not represent an automaton state. c -( b^{4, 197}_2 ∧ b^{4, 197}_1 ∧ b^{4, 197}_0 ∧ true) c in CNF: c -b^{4, 197}_2 ∨ -b^{4, 197}_1 ∨ -b^{4, 197}_0 ∨ false c in DIMACS: -8144 -8145 -8146 0 c i = 198 c -2+1 --> -1 c ( b^{4, 198}_2 ∧ b^{4, 198}_1 ∧ -b^{4, 198}_0 ∧ p_792) -> ( b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ b^{4, 199}_0) c in CNF: c -b^{4, 198}_2 ∨ -b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ -p_792 ∨ b^{4, 199}_2 c -b^{4, 198}_2 ∨ -b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ -p_792 ∨ -b^{4, 199}_1 c -b^{4, 198}_2 ∨ -b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ -p_792 ∨ b^{4, 199}_0 c in DIMACS: -8147 -8148 8149 -792 8150 0 -8147 -8148 8149 -792 -8151 0 -8147 -8148 8149 -792 8152 0 c -1+1 --> 0 c ( b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ b^{4, 198}_0 ∧ p_792) -> (-b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ -b^{4, 199}_0) c in CNF: c -b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ -p_792 ∨ -b^{4, 199}_2 c -b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ -p_792 ∨ -b^{4, 199}_1 c -b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ -p_792 ∨ -b^{4, 199}_0 c in DIMACS: -8147 8148 -8149 -792 -8150 0 -8147 8148 -8149 -792 -8151 0 -8147 8148 -8149 -792 -8152 0 c 0+1 --> 1 c (-b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ -b^{4, 198}_0 ∧ p_792) -> (-b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ b^{4, 199}_0) c in CNF: c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ -p_792 ∨ -b^{4, 199}_2 c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ -p_792 ∨ -b^{4, 199}_1 c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ -p_792 ∨ b^{4, 199}_0 c in DIMACS: 8147 8148 8149 -792 -8150 0 8147 8148 8149 -792 -8151 0 8147 8148 8149 -792 8152 0 c 1+1 --> 2 c (-b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ b^{4, 198}_0 ∧ p_792) -> (-b^{4, 199}_2 ∧ b^{4, 199}_1 ∧ -b^{4, 199}_0) c in CNF: c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ -p_792 ∨ -b^{4, 199}_2 c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ -p_792 ∨ b^{4, 199}_1 c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ -p_792 ∨ -b^{4, 199}_0 c in DIMACS: 8147 8148 -8149 -792 -8150 0 8147 8148 -8149 -792 8151 0 8147 8148 -8149 -792 -8152 0 c 2+1 --> break c (-b^{4, 198}_2 ∧ b^{4, 198}_1 ∧ -b^{4, 198}_0 ∧ p_792) -> break c in CNF: c b^{4, 198}_2 ∨ -b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ -p_792 ∨ break c in DIMACS: 8147 -8148 8149 -792 1162 0 c 2-1 --> 1 c (-b^{4, 198}_2 ∧ b^{4, 198}_1 ∧ -b^{4, 198}_0 ∧ -p_792) -> (-b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ b^{4, 199}_0) c in CNF: c b^{4, 198}_2 ∨ -b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ p_792 ∨ -b^{4, 199}_2 c b^{4, 198}_2 ∨ -b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ p_792 ∨ -b^{4, 199}_1 c b^{4, 198}_2 ∨ -b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ p_792 ∨ b^{4, 199}_0 c in DIMACS: 8147 -8148 8149 792 -8150 0 8147 -8148 8149 792 -8151 0 8147 -8148 8149 792 8152 0 c 1-1 --> 0 c (-b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ b^{4, 198}_0 ∧ -p_792) -> (-b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ -b^{4, 199}_0) c in CNF: c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ p_792 ∨ -b^{4, 199}_2 c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ p_792 ∨ -b^{4, 199}_1 c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ p_792 ∨ -b^{4, 199}_0 c in DIMACS: 8147 8148 -8149 792 -8150 0 8147 8148 -8149 792 -8151 0 8147 8148 -8149 792 -8152 0 c 0-1 --> -1 c (-b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ -b^{4, 198}_0 ∧ -p_792) -> ( b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ b^{4, 199}_0) c in CNF: c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ p_792 ∨ b^{4, 199}_2 c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ p_792 ∨ -b^{4, 199}_1 c b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ p_792 ∨ b^{4, 199}_0 c in DIMACS: 8147 8148 8149 792 8150 0 8147 8148 8149 792 -8151 0 8147 8148 8149 792 8152 0 c -1-1 --> -2 c ( b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ b^{4, 198}_0 ∧ -p_792) -> ( b^{4, 199}_2 ∧ b^{4, 199}_1 ∧ -b^{4, 199}_0) c in CNF: c -b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ p_792 ∨ b^{4, 199}_2 c -b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ p_792 ∨ b^{4, 199}_1 c -b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ p_792 ∨ -b^{4, 199}_0 c in DIMACS: -8147 8148 -8149 792 8150 0 -8147 8148 -8149 792 8151 0 -8147 8148 -8149 792 -8152 0 c -2-1 --> break c ( b^{4, 198}_2 ∧ b^{4, 198}_1 ∧ -b^{4, 198}_0 ∧ -p_792) -> break c in CNF: c -b^{4, 198}_2 ∨ -b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ p_792 ∨ break c in DIMACS: -8147 -8148 8149 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 198}_2 ∧ -b^{4, 198}_1 ∧ -b^{4, 198}_0 ∧ true) c in CNF: c -b^{4, 198}_2 ∨ b^{4, 198}_1 ∨ b^{4, 198}_0 ∨ false c in DIMACS: -8147 8148 8149 0 c 3 does not represent an automaton state. c -(-b^{4, 198}_2 ∧ b^{4, 198}_1 ∧ b^{4, 198}_0 ∧ true) c in CNF: c b^{4, 198}_2 ∨ -b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ false c in DIMACS: 8147 -8148 -8149 0 c -3 does not represent an automaton state. c -( b^{4, 198}_2 ∧ b^{4, 198}_1 ∧ b^{4, 198}_0 ∧ true) c in CNF: c -b^{4, 198}_2 ∨ -b^{4, 198}_1 ∨ -b^{4, 198}_0 ∨ false c in DIMACS: -8147 -8148 -8149 0 c i = 199 c -2+1 --> -1 c ( b^{4, 199}_2 ∧ b^{4, 199}_1 ∧ -b^{4, 199}_0 ∧ p_796) -> ( b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ b^{4, 200}_0) c in CNF: c -b^{4, 199}_2 ∨ -b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ -p_796 ∨ b^{4, 200}_2 c -b^{4, 199}_2 ∨ -b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ -p_796 ∨ -b^{4, 200}_1 c -b^{4, 199}_2 ∨ -b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ -p_796 ∨ b^{4, 200}_0 c in DIMACS: -8150 -8151 8152 -796 8153 0 -8150 -8151 8152 -796 -8154 0 -8150 -8151 8152 -796 8155 0 c -1+1 --> 0 c ( b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ b^{4, 199}_0 ∧ p_796) -> (-b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ -b^{4, 200}_0) c in CNF: c -b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ -p_796 ∨ -b^{4, 200}_2 c -b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ -p_796 ∨ -b^{4, 200}_1 c -b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ -p_796 ∨ -b^{4, 200}_0 c in DIMACS: -8150 8151 -8152 -796 -8153 0 -8150 8151 -8152 -796 -8154 0 -8150 8151 -8152 -796 -8155 0 c 0+1 --> 1 c (-b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ -b^{4, 199}_0 ∧ p_796) -> (-b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ b^{4, 200}_0) c in CNF: c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ -p_796 ∨ -b^{4, 200}_2 c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ -p_796 ∨ -b^{4, 200}_1 c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ -p_796 ∨ b^{4, 200}_0 c in DIMACS: 8150 8151 8152 -796 -8153 0 8150 8151 8152 -796 -8154 0 8150 8151 8152 -796 8155 0 c 1+1 --> 2 c (-b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ b^{4, 199}_0 ∧ p_796) -> (-b^{4, 200}_2 ∧ b^{4, 200}_1 ∧ -b^{4, 200}_0) c in CNF: c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ -p_796 ∨ -b^{4, 200}_2 c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ -p_796 ∨ b^{4, 200}_1 c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ -p_796 ∨ -b^{4, 200}_0 c in DIMACS: 8150 8151 -8152 -796 -8153 0 8150 8151 -8152 -796 8154 0 8150 8151 -8152 -796 -8155 0 c 2+1 --> break c (-b^{4, 199}_2 ∧ b^{4, 199}_1 ∧ -b^{4, 199}_0 ∧ p_796) -> break c in CNF: c b^{4, 199}_2 ∨ -b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ -p_796 ∨ break c in DIMACS: 8150 -8151 8152 -796 1162 0 c 2-1 --> 1 c (-b^{4, 199}_2 ∧ b^{4, 199}_1 ∧ -b^{4, 199}_0 ∧ -p_796) -> (-b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ b^{4, 200}_0) c in CNF: c b^{4, 199}_2 ∨ -b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ p_796 ∨ -b^{4, 200}_2 c b^{4, 199}_2 ∨ -b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ p_796 ∨ -b^{4, 200}_1 c b^{4, 199}_2 ∨ -b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ p_796 ∨ b^{4, 200}_0 c in DIMACS: 8150 -8151 8152 796 -8153 0 8150 -8151 8152 796 -8154 0 8150 -8151 8152 796 8155 0 c 1-1 --> 0 c (-b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ b^{4, 199}_0 ∧ -p_796) -> (-b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ -b^{4, 200}_0) c in CNF: c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ p_796 ∨ -b^{4, 200}_2 c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ p_796 ∨ -b^{4, 200}_1 c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ p_796 ∨ -b^{4, 200}_0 c in DIMACS: 8150 8151 -8152 796 -8153 0 8150 8151 -8152 796 -8154 0 8150 8151 -8152 796 -8155 0 c 0-1 --> -1 c (-b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ -b^{4, 199}_0 ∧ -p_796) -> ( b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ b^{4, 200}_0) c in CNF: c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ p_796 ∨ b^{4, 200}_2 c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ p_796 ∨ -b^{4, 200}_1 c b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ p_796 ∨ b^{4, 200}_0 c in DIMACS: 8150 8151 8152 796 8153 0 8150 8151 8152 796 -8154 0 8150 8151 8152 796 8155 0 c -1-1 --> -2 c ( b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ b^{4, 199}_0 ∧ -p_796) -> ( b^{4, 200}_2 ∧ b^{4, 200}_1 ∧ -b^{4, 200}_0) c in CNF: c -b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ p_796 ∨ b^{4, 200}_2 c -b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ p_796 ∨ b^{4, 200}_1 c -b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ p_796 ∨ -b^{4, 200}_0 c in DIMACS: -8150 8151 -8152 796 8153 0 -8150 8151 -8152 796 8154 0 -8150 8151 -8152 796 -8155 0 c -2-1 --> break c ( b^{4, 199}_2 ∧ b^{4, 199}_1 ∧ -b^{4, 199}_0 ∧ -p_796) -> break c in CNF: c -b^{4, 199}_2 ∨ -b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ p_796 ∨ break c in DIMACS: -8150 -8151 8152 796 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 199}_2 ∧ -b^{4, 199}_1 ∧ -b^{4, 199}_0 ∧ true) c in CNF: c -b^{4, 199}_2 ∨ b^{4, 199}_1 ∨ b^{4, 199}_0 ∨ false c in DIMACS: -8150 8151 8152 0 c 3 does not represent an automaton state. c -(-b^{4, 199}_2 ∧ b^{4, 199}_1 ∧ b^{4, 199}_0 ∧ true) c in CNF: c b^{4, 199}_2 ∨ -b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ false c in DIMACS: 8150 -8151 -8152 0 c -3 does not represent an automaton state. c -( b^{4, 199}_2 ∧ b^{4, 199}_1 ∧ b^{4, 199}_0 ∧ true) c in CNF: c -b^{4, 199}_2 ∨ -b^{4, 199}_1 ∨ -b^{4, 199}_0 ∨ false c in DIMACS: -8150 -8151 -8152 0 c i = 200 c -2+1 --> -1 c ( b^{4, 200}_2 ∧ b^{4, 200}_1 ∧ -b^{4, 200}_0 ∧ p_800) -> ( b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ b^{4, 201}_0) c in CNF: c -b^{4, 200}_2 ∨ -b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ -p_800 ∨ b^{4, 201}_2 c -b^{4, 200}_2 ∨ -b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ -p_800 ∨ -b^{4, 201}_1 c -b^{4, 200}_2 ∨ -b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ -p_800 ∨ b^{4, 201}_0 c in DIMACS: -8153 -8154 8155 -800 8156 0 -8153 -8154 8155 -800 -8157 0 -8153 -8154 8155 -800 8158 0 c -1+1 --> 0 c ( b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ b^{4, 200}_0 ∧ p_800) -> (-b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ -b^{4, 201}_0) c in CNF: c -b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ -p_800 ∨ -b^{4, 201}_2 c -b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ -p_800 ∨ -b^{4, 201}_1 c -b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ -p_800 ∨ -b^{4, 201}_0 c in DIMACS: -8153 8154 -8155 -800 -8156 0 -8153 8154 -8155 -800 -8157 0 -8153 8154 -8155 -800 -8158 0 c 0+1 --> 1 c (-b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ -b^{4, 200}_0 ∧ p_800) -> (-b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ b^{4, 201}_0) c in CNF: c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ -p_800 ∨ -b^{4, 201}_2 c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ -p_800 ∨ -b^{4, 201}_1 c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ -p_800 ∨ b^{4, 201}_0 c in DIMACS: 8153 8154 8155 -800 -8156 0 8153 8154 8155 -800 -8157 0 8153 8154 8155 -800 8158 0 c 1+1 --> 2 c (-b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ b^{4, 200}_0 ∧ p_800) -> (-b^{4, 201}_2 ∧ b^{4, 201}_1 ∧ -b^{4, 201}_0) c in CNF: c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ -p_800 ∨ -b^{4, 201}_2 c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ -p_800 ∨ b^{4, 201}_1 c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ -p_800 ∨ -b^{4, 201}_0 c in DIMACS: 8153 8154 -8155 -800 -8156 0 8153 8154 -8155 -800 8157 0 8153 8154 -8155 -800 -8158 0 c 2+1 --> break c (-b^{4, 200}_2 ∧ b^{4, 200}_1 ∧ -b^{4, 200}_0 ∧ p_800) -> break c in CNF: c b^{4, 200}_2 ∨ -b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ -p_800 ∨ break c in DIMACS: 8153 -8154 8155 -800 1162 0 c 2-1 --> 1 c (-b^{4, 200}_2 ∧ b^{4, 200}_1 ∧ -b^{4, 200}_0 ∧ -p_800) -> (-b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ b^{4, 201}_0) c in CNF: c b^{4, 200}_2 ∨ -b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ p_800 ∨ -b^{4, 201}_2 c b^{4, 200}_2 ∨ -b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ p_800 ∨ -b^{4, 201}_1 c b^{4, 200}_2 ∨ -b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ p_800 ∨ b^{4, 201}_0 c in DIMACS: 8153 -8154 8155 800 -8156 0 8153 -8154 8155 800 -8157 0 8153 -8154 8155 800 8158 0 c 1-1 --> 0 c (-b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ b^{4, 200}_0 ∧ -p_800) -> (-b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ -b^{4, 201}_0) c in CNF: c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ p_800 ∨ -b^{4, 201}_2 c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ p_800 ∨ -b^{4, 201}_1 c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ p_800 ∨ -b^{4, 201}_0 c in DIMACS: 8153 8154 -8155 800 -8156 0 8153 8154 -8155 800 -8157 0 8153 8154 -8155 800 -8158 0 c 0-1 --> -1 c (-b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ -b^{4, 200}_0 ∧ -p_800) -> ( b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ b^{4, 201}_0) c in CNF: c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ p_800 ∨ b^{4, 201}_2 c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ p_800 ∨ -b^{4, 201}_1 c b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ p_800 ∨ b^{4, 201}_0 c in DIMACS: 8153 8154 8155 800 8156 0 8153 8154 8155 800 -8157 0 8153 8154 8155 800 8158 0 c -1-1 --> -2 c ( b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ b^{4, 200}_0 ∧ -p_800) -> ( b^{4, 201}_2 ∧ b^{4, 201}_1 ∧ -b^{4, 201}_0) c in CNF: c -b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ p_800 ∨ b^{4, 201}_2 c -b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ p_800 ∨ b^{4, 201}_1 c -b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ p_800 ∨ -b^{4, 201}_0 c in DIMACS: -8153 8154 -8155 800 8156 0 -8153 8154 -8155 800 8157 0 -8153 8154 -8155 800 -8158 0 c -2-1 --> break c ( b^{4, 200}_2 ∧ b^{4, 200}_1 ∧ -b^{4, 200}_0 ∧ -p_800) -> break c in CNF: c -b^{4, 200}_2 ∨ -b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ p_800 ∨ break c in DIMACS: -8153 -8154 8155 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 200}_2 ∧ -b^{4, 200}_1 ∧ -b^{4, 200}_0 ∧ true) c in CNF: c -b^{4, 200}_2 ∨ b^{4, 200}_1 ∨ b^{4, 200}_0 ∨ false c in DIMACS: -8153 8154 8155 0 c 3 does not represent an automaton state. c -(-b^{4, 200}_2 ∧ b^{4, 200}_1 ∧ b^{4, 200}_0 ∧ true) c in CNF: c b^{4, 200}_2 ∨ -b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ false c in DIMACS: 8153 -8154 -8155 0 c -3 does not represent an automaton state. c -( b^{4, 200}_2 ∧ b^{4, 200}_1 ∧ b^{4, 200}_0 ∧ true) c in CNF: c -b^{4, 200}_2 ∨ -b^{4, 200}_1 ∨ -b^{4, 200}_0 ∨ false c in DIMACS: -8153 -8154 -8155 0 c i = 201 c -2+1 --> -1 c ( b^{4, 201}_2 ∧ b^{4, 201}_1 ∧ -b^{4, 201}_0 ∧ p_804) -> ( b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ b^{4, 202}_0) c in CNF: c -b^{4, 201}_2 ∨ -b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ -p_804 ∨ b^{4, 202}_2 c -b^{4, 201}_2 ∨ -b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ -p_804 ∨ -b^{4, 202}_1 c -b^{4, 201}_2 ∨ -b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ -p_804 ∨ b^{4, 202}_0 c in DIMACS: -8156 -8157 8158 -804 8159 0 -8156 -8157 8158 -804 -8160 0 -8156 -8157 8158 -804 8161 0 c -1+1 --> 0 c ( b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ b^{4, 201}_0 ∧ p_804) -> (-b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ -b^{4, 202}_0) c in CNF: c -b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ -p_804 ∨ -b^{4, 202}_2 c -b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ -p_804 ∨ -b^{4, 202}_1 c -b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ -p_804 ∨ -b^{4, 202}_0 c in DIMACS: -8156 8157 -8158 -804 -8159 0 -8156 8157 -8158 -804 -8160 0 -8156 8157 -8158 -804 -8161 0 c 0+1 --> 1 c (-b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ -b^{4, 201}_0 ∧ p_804) -> (-b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ b^{4, 202}_0) c in CNF: c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ -p_804 ∨ -b^{4, 202}_2 c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ -p_804 ∨ -b^{4, 202}_1 c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ -p_804 ∨ b^{4, 202}_0 c in DIMACS: 8156 8157 8158 -804 -8159 0 8156 8157 8158 -804 -8160 0 8156 8157 8158 -804 8161 0 c 1+1 --> 2 c (-b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ b^{4, 201}_0 ∧ p_804) -> (-b^{4, 202}_2 ∧ b^{4, 202}_1 ∧ -b^{4, 202}_0) c in CNF: c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ -p_804 ∨ -b^{4, 202}_2 c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ -p_804 ∨ b^{4, 202}_1 c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ -p_804 ∨ -b^{4, 202}_0 c in DIMACS: 8156 8157 -8158 -804 -8159 0 8156 8157 -8158 -804 8160 0 8156 8157 -8158 -804 -8161 0 c 2+1 --> break c (-b^{4, 201}_2 ∧ b^{4, 201}_1 ∧ -b^{4, 201}_0 ∧ p_804) -> break c in CNF: c b^{4, 201}_2 ∨ -b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ -p_804 ∨ break c in DIMACS: 8156 -8157 8158 -804 1162 0 c 2-1 --> 1 c (-b^{4, 201}_2 ∧ b^{4, 201}_1 ∧ -b^{4, 201}_0 ∧ -p_804) -> (-b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ b^{4, 202}_0) c in CNF: c b^{4, 201}_2 ∨ -b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ p_804 ∨ -b^{4, 202}_2 c b^{4, 201}_2 ∨ -b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ p_804 ∨ -b^{4, 202}_1 c b^{4, 201}_2 ∨ -b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ p_804 ∨ b^{4, 202}_0 c in DIMACS: 8156 -8157 8158 804 -8159 0 8156 -8157 8158 804 -8160 0 8156 -8157 8158 804 8161 0 c 1-1 --> 0 c (-b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ b^{4, 201}_0 ∧ -p_804) -> (-b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ -b^{4, 202}_0) c in CNF: c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ p_804 ∨ -b^{4, 202}_2 c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ p_804 ∨ -b^{4, 202}_1 c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ p_804 ∨ -b^{4, 202}_0 c in DIMACS: 8156 8157 -8158 804 -8159 0 8156 8157 -8158 804 -8160 0 8156 8157 -8158 804 -8161 0 c 0-1 --> -1 c (-b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ -b^{4, 201}_0 ∧ -p_804) -> ( b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ b^{4, 202}_0) c in CNF: c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ p_804 ∨ b^{4, 202}_2 c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ p_804 ∨ -b^{4, 202}_1 c b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ p_804 ∨ b^{4, 202}_0 c in DIMACS: 8156 8157 8158 804 8159 0 8156 8157 8158 804 -8160 0 8156 8157 8158 804 8161 0 c -1-1 --> -2 c ( b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ b^{4, 201}_0 ∧ -p_804) -> ( b^{4, 202}_2 ∧ b^{4, 202}_1 ∧ -b^{4, 202}_0) c in CNF: c -b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ p_804 ∨ b^{4, 202}_2 c -b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ p_804 ∨ b^{4, 202}_1 c -b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ p_804 ∨ -b^{4, 202}_0 c in DIMACS: -8156 8157 -8158 804 8159 0 -8156 8157 -8158 804 8160 0 -8156 8157 -8158 804 -8161 0 c -2-1 --> break c ( b^{4, 201}_2 ∧ b^{4, 201}_1 ∧ -b^{4, 201}_0 ∧ -p_804) -> break c in CNF: c -b^{4, 201}_2 ∨ -b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ p_804 ∨ break c in DIMACS: -8156 -8157 8158 804 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 201}_2 ∧ -b^{4, 201}_1 ∧ -b^{4, 201}_0 ∧ true) c in CNF: c -b^{4, 201}_2 ∨ b^{4, 201}_1 ∨ b^{4, 201}_0 ∨ false c in DIMACS: -8156 8157 8158 0 c 3 does not represent an automaton state. c -(-b^{4, 201}_2 ∧ b^{4, 201}_1 ∧ b^{4, 201}_0 ∧ true) c in CNF: c b^{4, 201}_2 ∨ -b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ false c in DIMACS: 8156 -8157 -8158 0 c -3 does not represent an automaton state. c -( b^{4, 201}_2 ∧ b^{4, 201}_1 ∧ b^{4, 201}_0 ∧ true) c in CNF: c -b^{4, 201}_2 ∨ -b^{4, 201}_1 ∨ -b^{4, 201}_0 ∨ false c in DIMACS: -8156 -8157 -8158 0 c i = 202 c -2+1 --> -1 c ( b^{4, 202}_2 ∧ b^{4, 202}_1 ∧ -b^{4, 202}_0 ∧ p_808) -> ( b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ b^{4, 203}_0) c in CNF: c -b^{4, 202}_2 ∨ -b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ -p_808 ∨ b^{4, 203}_2 c -b^{4, 202}_2 ∨ -b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ -p_808 ∨ -b^{4, 203}_1 c -b^{4, 202}_2 ∨ -b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ -p_808 ∨ b^{4, 203}_0 c in DIMACS: -8159 -8160 8161 -808 8162 0 -8159 -8160 8161 -808 -8163 0 -8159 -8160 8161 -808 8164 0 c -1+1 --> 0 c ( b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ b^{4, 202}_0 ∧ p_808) -> (-b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ -b^{4, 203}_0) c in CNF: c -b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ -p_808 ∨ -b^{4, 203}_2 c -b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ -p_808 ∨ -b^{4, 203}_1 c -b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ -p_808 ∨ -b^{4, 203}_0 c in DIMACS: -8159 8160 -8161 -808 -8162 0 -8159 8160 -8161 -808 -8163 0 -8159 8160 -8161 -808 -8164 0 c 0+1 --> 1 c (-b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ -b^{4, 202}_0 ∧ p_808) -> (-b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ b^{4, 203}_0) c in CNF: c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ -p_808 ∨ -b^{4, 203}_2 c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ -p_808 ∨ -b^{4, 203}_1 c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ -p_808 ∨ b^{4, 203}_0 c in DIMACS: 8159 8160 8161 -808 -8162 0 8159 8160 8161 -808 -8163 0 8159 8160 8161 -808 8164 0 c 1+1 --> 2 c (-b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ b^{4, 202}_0 ∧ p_808) -> (-b^{4, 203}_2 ∧ b^{4, 203}_1 ∧ -b^{4, 203}_0) c in CNF: c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ -p_808 ∨ -b^{4, 203}_2 c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ -p_808 ∨ b^{4, 203}_1 c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ -p_808 ∨ -b^{4, 203}_0 c in DIMACS: 8159 8160 -8161 -808 -8162 0 8159 8160 -8161 -808 8163 0 8159 8160 -8161 -808 -8164 0 c 2+1 --> break c (-b^{4, 202}_2 ∧ b^{4, 202}_1 ∧ -b^{4, 202}_0 ∧ p_808) -> break c in CNF: c b^{4, 202}_2 ∨ -b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ -p_808 ∨ break c in DIMACS: 8159 -8160 8161 -808 1162 0 c 2-1 --> 1 c (-b^{4, 202}_2 ∧ b^{4, 202}_1 ∧ -b^{4, 202}_0 ∧ -p_808) -> (-b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ b^{4, 203}_0) c in CNF: c b^{4, 202}_2 ∨ -b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ p_808 ∨ -b^{4, 203}_2 c b^{4, 202}_2 ∨ -b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ p_808 ∨ -b^{4, 203}_1 c b^{4, 202}_2 ∨ -b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ p_808 ∨ b^{4, 203}_0 c in DIMACS: 8159 -8160 8161 808 -8162 0 8159 -8160 8161 808 -8163 0 8159 -8160 8161 808 8164 0 c 1-1 --> 0 c (-b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ b^{4, 202}_0 ∧ -p_808) -> (-b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ -b^{4, 203}_0) c in CNF: c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ p_808 ∨ -b^{4, 203}_2 c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ p_808 ∨ -b^{4, 203}_1 c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ p_808 ∨ -b^{4, 203}_0 c in DIMACS: 8159 8160 -8161 808 -8162 0 8159 8160 -8161 808 -8163 0 8159 8160 -8161 808 -8164 0 c 0-1 --> -1 c (-b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ -b^{4, 202}_0 ∧ -p_808) -> ( b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ b^{4, 203}_0) c in CNF: c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ p_808 ∨ b^{4, 203}_2 c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ p_808 ∨ -b^{4, 203}_1 c b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ p_808 ∨ b^{4, 203}_0 c in DIMACS: 8159 8160 8161 808 8162 0 8159 8160 8161 808 -8163 0 8159 8160 8161 808 8164 0 c -1-1 --> -2 c ( b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ b^{4, 202}_0 ∧ -p_808) -> ( b^{4, 203}_2 ∧ b^{4, 203}_1 ∧ -b^{4, 203}_0) c in CNF: c -b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ p_808 ∨ b^{4, 203}_2 c -b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ p_808 ∨ b^{4, 203}_1 c -b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ p_808 ∨ -b^{4, 203}_0 c in DIMACS: -8159 8160 -8161 808 8162 0 -8159 8160 -8161 808 8163 0 -8159 8160 -8161 808 -8164 0 c -2-1 --> break c ( b^{4, 202}_2 ∧ b^{4, 202}_1 ∧ -b^{4, 202}_0 ∧ -p_808) -> break c in CNF: c -b^{4, 202}_2 ∨ -b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ p_808 ∨ break c in DIMACS: -8159 -8160 8161 808 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 202}_2 ∧ -b^{4, 202}_1 ∧ -b^{4, 202}_0 ∧ true) c in CNF: c -b^{4, 202}_2 ∨ b^{4, 202}_1 ∨ b^{4, 202}_0 ∨ false c in DIMACS: -8159 8160 8161 0 c 3 does not represent an automaton state. c -(-b^{4, 202}_2 ∧ b^{4, 202}_1 ∧ b^{4, 202}_0 ∧ true) c in CNF: c b^{4, 202}_2 ∨ -b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ false c in DIMACS: 8159 -8160 -8161 0 c -3 does not represent an automaton state. c -( b^{4, 202}_2 ∧ b^{4, 202}_1 ∧ b^{4, 202}_0 ∧ true) c in CNF: c -b^{4, 202}_2 ∨ -b^{4, 202}_1 ∨ -b^{4, 202}_0 ∨ false c in DIMACS: -8159 -8160 -8161 0 c i = 203 c -2+1 --> -1 c ( b^{4, 203}_2 ∧ b^{4, 203}_1 ∧ -b^{4, 203}_0 ∧ p_812) -> ( b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ b^{4, 204}_0) c in CNF: c -b^{4, 203}_2 ∨ -b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ -p_812 ∨ b^{4, 204}_2 c -b^{4, 203}_2 ∨ -b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ -p_812 ∨ -b^{4, 204}_1 c -b^{4, 203}_2 ∨ -b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ -p_812 ∨ b^{4, 204}_0 c in DIMACS: -8162 -8163 8164 -812 8165 0 -8162 -8163 8164 -812 -8166 0 -8162 -8163 8164 -812 8167 0 c -1+1 --> 0 c ( b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ b^{4, 203}_0 ∧ p_812) -> (-b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ -b^{4, 204}_0) c in CNF: c -b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ -p_812 ∨ -b^{4, 204}_2 c -b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ -p_812 ∨ -b^{4, 204}_1 c -b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ -p_812 ∨ -b^{4, 204}_0 c in DIMACS: -8162 8163 -8164 -812 -8165 0 -8162 8163 -8164 -812 -8166 0 -8162 8163 -8164 -812 -8167 0 c 0+1 --> 1 c (-b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ -b^{4, 203}_0 ∧ p_812) -> (-b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ b^{4, 204}_0) c in CNF: c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ -p_812 ∨ -b^{4, 204}_2 c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ -p_812 ∨ -b^{4, 204}_1 c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ -p_812 ∨ b^{4, 204}_0 c in DIMACS: 8162 8163 8164 -812 -8165 0 8162 8163 8164 -812 -8166 0 8162 8163 8164 -812 8167 0 c 1+1 --> 2 c (-b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ b^{4, 203}_0 ∧ p_812) -> (-b^{4, 204}_2 ∧ b^{4, 204}_1 ∧ -b^{4, 204}_0) c in CNF: c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ -p_812 ∨ -b^{4, 204}_2 c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ -p_812 ∨ b^{4, 204}_1 c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ -p_812 ∨ -b^{4, 204}_0 c in DIMACS: 8162 8163 -8164 -812 -8165 0 8162 8163 -8164 -812 8166 0 8162 8163 -8164 -812 -8167 0 c 2+1 --> break c (-b^{4, 203}_2 ∧ b^{4, 203}_1 ∧ -b^{4, 203}_0 ∧ p_812) -> break c in CNF: c b^{4, 203}_2 ∨ -b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ -p_812 ∨ break c in DIMACS: 8162 -8163 8164 -812 1162 0 c 2-1 --> 1 c (-b^{4, 203}_2 ∧ b^{4, 203}_1 ∧ -b^{4, 203}_0 ∧ -p_812) -> (-b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ b^{4, 204}_0) c in CNF: c b^{4, 203}_2 ∨ -b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ p_812 ∨ -b^{4, 204}_2 c b^{4, 203}_2 ∨ -b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ p_812 ∨ -b^{4, 204}_1 c b^{4, 203}_2 ∨ -b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ p_812 ∨ b^{4, 204}_0 c in DIMACS: 8162 -8163 8164 812 -8165 0 8162 -8163 8164 812 -8166 0 8162 -8163 8164 812 8167 0 c 1-1 --> 0 c (-b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ b^{4, 203}_0 ∧ -p_812) -> (-b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ -b^{4, 204}_0) c in CNF: c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ p_812 ∨ -b^{4, 204}_2 c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ p_812 ∨ -b^{4, 204}_1 c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ p_812 ∨ -b^{4, 204}_0 c in DIMACS: 8162 8163 -8164 812 -8165 0 8162 8163 -8164 812 -8166 0 8162 8163 -8164 812 -8167 0 c 0-1 --> -1 c (-b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ -b^{4, 203}_0 ∧ -p_812) -> ( b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ b^{4, 204}_0) c in CNF: c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ p_812 ∨ b^{4, 204}_2 c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ p_812 ∨ -b^{4, 204}_1 c b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ p_812 ∨ b^{4, 204}_0 c in DIMACS: 8162 8163 8164 812 8165 0 8162 8163 8164 812 -8166 0 8162 8163 8164 812 8167 0 c -1-1 --> -2 c ( b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ b^{4, 203}_0 ∧ -p_812) -> ( b^{4, 204}_2 ∧ b^{4, 204}_1 ∧ -b^{4, 204}_0) c in CNF: c -b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ p_812 ∨ b^{4, 204}_2 c -b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ p_812 ∨ b^{4, 204}_1 c -b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ p_812 ∨ -b^{4, 204}_0 c in DIMACS: -8162 8163 -8164 812 8165 0 -8162 8163 -8164 812 8166 0 -8162 8163 -8164 812 -8167 0 c -2-1 --> break c ( b^{4, 203}_2 ∧ b^{4, 203}_1 ∧ -b^{4, 203}_0 ∧ -p_812) -> break c in CNF: c -b^{4, 203}_2 ∨ -b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ p_812 ∨ break c in DIMACS: -8162 -8163 8164 812 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 203}_2 ∧ -b^{4, 203}_1 ∧ -b^{4, 203}_0 ∧ true) c in CNF: c -b^{4, 203}_2 ∨ b^{4, 203}_1 ∨ b^{4, 203}_0 ∨ false c in DIMACS: -8162 8163 8164 0 c 3 does not represent an automaton state. c -(-b^{4, 203}_2 ∧ b^{4, 203}_1 ∧ b^{4, 203}_0 ∧ true) c in CNF: c b^{4, 203}_2 ∨ -b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ false c in DIMACS: 8162 -8163 -8164 0 c -3 does not represent an automaton state. c -( b^{4, 203}_2 ∧ b^{4, 203}_1 ∧ b^{4, 203}_0 ∧ true) c in CNF: c -b^{4, 203}_2 ∨ -b^{4, 203}_1 ∨ -b^{4, 203}_0 ∨ false c in DIMACS: -8162 -8163 -8164 0 c i = 204 c -2+1 --> -1 c ( b^{4, 204}_2 ∧ b^{4, 204}_1 ∧ -b^{4, 204}_0 ∧ p_816) -> ( b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ b^{4, 205}_0) c in CNF: c -b^{4, 204}_2 ∨ -b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ -p_816 ∨ b^{4, 205}_2 c -b^{4, 204}_2 ∨ -b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ -p_816 ∨ -b^{4, 205}_1 c -b^{4, 204}_2 ∨ -b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ -p_816 ∨ b^{4, 205}_0 c in DIMACS: -8165 -8166 8167 -816 8168 0 -8165 -8166 8167 -816 -8169 0 -8165 -8166 8167 -816 8170 0 c -1+1 --> 0 c ( b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ b^{4, 204}_0 ∧ p_816) -> (-b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ -b^{4, 205}_0) c in CNF: c -b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ -p_816 ∨ -b^{4, 205}_2 c -b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ -p_816 ∨ -b^{4, 205}_1 c -b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ -p_816 ∨ -b^{4, 205}_0 c in DIMACS: -8165 8166 -8167 -816 -8168 0 -8165 8166 -8167 -816 -8169 0 -8165 8166 -8167 -816 -8170 0 c 0+1 --> 1 c (-b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ -b^{4, 204}_0 ∧ p_816) -> (-b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ b^{4, 205}_0) c in CNF: c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ -p_816 ∨ -b^{4, 205}_2 c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ -p_816 ∨ -b^{4, 205}_1 c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ -p_816 ∨ b^{4, 205}_0 c in DIMACS: 8165 8166 8167 -816 -8168 0 8165 8166 8167 -816 -8169 0 8165 8166 8167 -816 8170 0 c 1+1 --> 2 c (-b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ b^{4, 204}_0 ∧ p_816) -> (-b^{4, 205}_2 ∧ b^{4, 205}_1 ∧ -b^{4, 205}_0) c in CNF: c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ -p_816 ∨ -b^{4, 205}_2 c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ -p_816 ∨ b^{4, 205}_1 c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ -p_816 ∨ -b^{4, 205}_0 c in DIMACS: 8165 8166 -8167 -816 -8168 0 8165 8166 -8167 -816 8169 0 8165 8166 -8167 -816 -8170 0 c 2+1 --> break c (-b^{4, 204}_2 ∧ b^{4, 204}_1 ∧ -b^{4, 204}_0 ∧ p_816) -> break c in CNF: c b^{4, 204}_2 ∨ -b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ -p_816 ∨ break c in DIMACS: 8165 -8166 8167 -816 1162 0 c 2-1 --> 1 c (-b^{4, 204}_2 ∧ b^{4, 204}_1 ∧ -b^{4, 204}_0 ∧ -p_816) -> (-b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ b^{4, 205}_0) c in CNF: c b^{4, 204}_2 ∨ -b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ p_816 ∨ -b^{4, 205}_2 c b^{4, 204}_2 ∨ -b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ p_816 ∨ -b^{4, 205}_1 c b^{4, 204}_2 ∨ -b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ p_816 ∨ b^{4, 205}_0 c in DIMACS: 8165 -8166 8167 816 -8168 0 8165 -8166 8167 816 -8169 0 8165 -8166 8167 816 8170 0 c 1-1 --> 0 c (-b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ b^{4, 204}_0 ∧ -p_816) -> (-b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ -b^{4, 205}_0) c in CNF: c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ p_816 ∨ -b^{4, 205}_2 c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ p_816 ∨ -b^{4, 205}_1 c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ p_816 ∨ -b^{4, 205}_0 c in DIMACS: 8165 8166 -8167 816 -8168 0 8165 8166 -8167 816 -8169 0 8165 8166 -8167 816 -8170 0 c 0-1 --> -1 c (-b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ -b^{4, 204}_0 ∧ -p_816) -> ( b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ b^{4, 205}_0) c in CNF: c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ p_816 ∨ b^{4, 205}_2 c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ p_816 ∨ -b^{4, 205}_1 c b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ p_816 ∨ b^{4, 205}_0 c in DIMACS: 8165 8166 8167 816 8168 0 8165 8166 8167 816 -8169 0 8165 8166 8167 816 8170 0 c -1-1 --> -2 c ( b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ b^{4, 204}_0 ∧ -p_816) -> ( b^{4, 205}_2 ∧ b^{4, 205}_1 ∧ -b^{4, 205}_0) c in CNF: c -b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ p_816 ∨ b^{4, 205}_2 c -b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ p_816 ∨ b^{4, 205}_1 c -b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ p_816 ∨ -b^{4, 205}_0 c in DIMACS: -8165 8166 -8167 816 8168 0 -8165 8166 -8167 816 8169 0 -8165 8166 -8167 816 -8170 0 c -2-1 --> break c ( b^{4, 204}_2 ∧ b^{4, 204}_1 ∧ -b^{4, 204}_0 ∧ -p_816) -> break c in CNF: c -b^{4, 204}_2 ∨ -b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ p_816 ∨ break c in DIMACS: -8165 -8166 8167 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 204}_2 ∧ -b^{4, 204}_1 ∧ -b^{4, 204}_0 ∧ true) c in CNF: c -b^{4, 204}_2 ∨ b^{4, 204}_1 ∨ b^{4, 204}_0 ∨ false c in DIMACS: -8165 8166 8167 0 c 3 does not represent an automaton state. c -(-b^{4, 204}_2 ∧ b^{4, 204}_1 ∧ b^{4, 204}_0 ∧ true) c in CNF: c b^{4, 204}_2 ∨ -b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ false c in DIMACS: 8165 -8166 -8167 0 c -3 does not represent an automaton state. c -( b^{4, 204}_2 ∧ b^{4, 204}_1 ∧ b^{4, 204}_0 ∧ true) c in CNF: c -b^{4, 204}_2 ∨ -b^{4, 204}_1 ∨ -b^{4, 204}_0 ∨ false c in DIMACS: -8165 -8166 -8167 0 c i = 205 c -2+1 --> -1 c ( b^{4, 205}_2 ∧ b^{4, 205}_1 ∧ -b^{4, 205}_0 ∧ p_820) -> ( b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ b^{4, 206}_0) c in CNF: c -b^{4, 205}_2 ∨ -b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ -p_820 ∨ b^{4, 206}_2 c -b^{4, 205}_2 ∨ -b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ -p_820 ∨ -b^{4, 206}_1 c -b^{4, 205}_2 ∨ -b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ -p_820 ∨ b^{4, 206}_0 c in DIMACS: -8168 -8169 8170 -820 8171 0 -8168 -8169 8170 -820 -8172 0 -8168 -8169 8170 -820 8173 0 c -1+1 --> 0 c ( b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ b^{4, 205}_0 ∧ p_820) -> (-b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ -b^{4, 206}_0) c in CNF: c -b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ -p_820 ∨ -b^{4, 206}_2 c -b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ -p_820 ∨ -b^{4, 206}_1 c -b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ -p_820 ∨ -b^{4, 206}_0 c in DIMACS: -8168 8169 -8170 -820 -8171 0 -8168 8169 -8170 -820 -8172 0 -8168 8169 -8170 -820 -8173 0 c 0+1 --> 1 c (-b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ -b^{4, 205}_0 ∧ p_820) -> (-b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ b^{4, 206}_0) c in CNF: c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ -p_820 ∨ -b^{4, 206}_2 c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ -p_820 ∨ -b^{4, 206}_1 c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ -p_820 ∨ b^{4, 206}_0 c in DIMACS: 8168 8169 8170 -820 -8171 0 8168 8169 8170 -820 -8172 0 8168 8169 8170 -820 8173 0 c 1+1 --> 2 c (-b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ b^{4, 205}_0 ∧ p_820) -> (-b^{4, 206}_2 ∧ b^{4, 206}_1 ∧ -b^{4, 206}_0) c in CNF: c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ -p_820 ∨ -b^{4, 206}_2 c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ -p_820 ∨ b^{4, 206}_1 c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ -p_820 ∨ -b^{4, 206}_0 c in DIMACS: 8168 8169 -8170 -820 -8171 0 8168 8169 -8170 -820 8172 0 8168 8169 -8170 -820 -8173 0 c 2+1 --> break c (-b^{4, 205}_2 ∧ b^{4, 205}_1 ∧ -b^{4, 205}_0 ∧ p_820) -> break c in CNF: c b^{4, 205}_2 ∨ -b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ -p_820 ∨ break c in DIMACS: 8168 -8169 8170 -820 1162 0 c 2-1 --> 1 c (-b^{4, 205}_2 ∧ b^{4, 205}_1 ∧ -b^{4, 205}_0 ∧ -p_820) -> (-b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ b^{4, 206}_0) c in CNF: c b^{4, 205}_2 ∨ -b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ p_820 ∨ -b^{4, 206}_2 c b^{4, 205}_2 ∨ -b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ p_820 ∨ -b^{4, 206}_1 c b^{4, 205}_2 ∨ -b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ p_820 ∨ b^{4, 206}_0 c in DIMACS: 8168 -8169 8170 820 -8171 0 8168 -8169 8170 820 -8172 0 8168 -8169 8170 820 8173 0 c 1-1 --> 0 c (-b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ b^{4, 205}_0 ∧ -p_820) -> (-b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ -b^{4, 206}_0) c in CNF: c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ p_820 ∨ -b^{4, 206}_2 c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ p_820 ∨ -b^{4, 206}_1 c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ p_820 ∨ -b^{4, 206}_0 c in DIMACS: 8168 8169 -8170 820 -8171 0 8168 8169 -8170 820 -8172 0 8168 8169 -8170 820 -8173 0 c 0-1 --> -1 c (-b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ -b^{4, 205}_0 ∧ -p_820) -> ( b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ b^{4, 206}_0) c in CNF: c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ p_820 ∨ b^{4, 206}_2 c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ p_820 ∨ -b^{4, 206}_1 c b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ p_820 ∨ b^{4, 206}_0 c in DIMACS: 8168 8169 8170 820 8171 0 8168 8169 8170 820 -8172 0 8168 8169 8170 820 8173 0 c -1-1 --> -2 c ( b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ b^{4, 205}_0 ∧ -p_820) -> ( b^{4, 206}_2 ∧ b^{4, 206}_1 ∧ -b^{4, 206}_0) c in CNF: c -b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ p_820 ∨ b^{4, 206}_2 c -b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ p_820 ∨ b^{4, 206}_1 c -b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ p_820 ∨ -b^{4, 206}_0 c in DIMACS: -8168 8169 -8170 820 8171 0 -8168 8169 -8170 820 8172 0 -8168 8169 -8170 820 -8173 0 c -2-1 --> break c ( b^{4, 205}_2 ∧ b^{4, 205}_1 ∧ -b^{4, 205}_0 ∧ -p_820) -> break c in CNF: c -b^{4, 205}_2 ∨ -b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ p_820 ∨ break c in DIMACS: -8168 -8169 8170 820 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 205}_2 ∧ -b^{4, 205}_1 ∧ -b^{4, 205}_0 ∧ true) c in CNF: c -b^{4, 205}_2 ∨ b^{4, 205}_1 ∨ b^{4, 205}_0 ∨ false c in DIMACS: -8168 8169 8170 0 c 3 does not represent an automaton state. c -(-b^{4, 205}_2 ∧ b^{4, 205}_1 ∧ b^{4, 205}_0 ∧ true) c in CNF: c b^{4, 205}_2 ∨ -b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ false c in DIMACS: 8168 -8169 -8170 0 c -3 does not represent an automaton state. c -( b^{4, 205}_2 ∧ b^{4, 205}_1 ∧ b^{4, 205}_0 ∧ true) c in CNF: c -b^{4, 205}_2 ∨ -b^{4, 205}_1 ∨ -b^{4, 205}_0 ∨ false c in DIMACS: -8168 -8169 -8170 0 c i = 206 c -2+1 --> -1 c ( b^{4, 206}_2 ∧ b^{4, 206}_1 ∧ -b^{4, 206}_0 ∧ p_824) -> ( b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ b^{4, 207}_0) c in CNF: c -b^{4, 206}_2 ∨ -b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ -p_824 ∨ b^{4, 207}_2 c -b^{4, 206}_2 ∨ -b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ -p_824 ∨ -b^{4, 207}_1 c -b^{4, 206}_2 ∨ -b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ -p_824 ∨ b^{4, 207}_0 c in DIMACS: -8171 -8172 8173 -824 8174 0 -8171 -8172 8173 -824 -8175 0 -8171 -8172 8173 -824 8176 0 c -1+1 --> 0 c ( b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ b^{4, 206}_0 ∧ p_824) -> (-b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ -b^{4, 207}_0) c in CNF: c -b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ -p_824 ∨ -b^{4, 207}_2 c -b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ -p_824 ∨ -b^{4, 207}_1 c -b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ -p_824 ∨ -b^{4, 207}_0 c in DIMACS: -8171 8172 -8173 -824 -8174 0 -8171 8172 -8173 -824 -8175 0 -8171 8172 -8173 -824 -8176 0 c 0+1 --> 1 c (-b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ -b^{4, 206}_0 ∧ p_824) -> (-b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ b^{4, 207}_0) c in CNF: c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ -p_824 ∨ -b^{4, 207}_2 c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ -p_824 ∨ -b^{4, 207}_1 c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ -p_824 ∨ b^{4, 207}_0 c in DIMACS: 8171 8172 8173 -824 -8174 0 8171 8172 8173 -824 -8175 0 8171 8172 8173 -824 8176 0 c 1+1 --> 2 c (-b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ b^{4, 206}_0 ∧ p_824) -> (-b^{4, 207}_2 ∧ b^{4, 207}_1 ∧ -b^{4, 207}_0) c in CNF: c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ -p_824 ∨ -b^{4, 207}_2 c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ -p_824 ∨ b^{4, 207}_1 c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ -p_824 ∨ -b^{4, 207}_0 c in DIMACS: 8171 8172 -8173 -824 -8174 0 8171 8172 -8173 -824 8175 0 8171 8172 -8173 -824 -8176 0 c 2+1 --> break c (-b^{4, 206}_2 ∧ b^{4, 206}_1 ∧ -b^{4, 206}_0 ∧ p_824) -> break c in CNF: c b^{4, 206}_2 ∨ -b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ -p_824 ∨ break c in DIMACS: 8171 -8172 8173 -824 1162 0 c 2-1 --> 1 c (-b^{4, 206}_2 ∧ b^{4, 206}_1 ∧ -b^{4, 206}_0 ∧ -p_824) -> (-b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ b^{4, 207}_0) c in CNF: c b^{4, 206}_2 ∨ -b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ p_824 ∨ -b^{4, 207}_2 c b^{4, 206}_2 ∨ -b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ p_824 ∨ -b^{4, 207}_1 c b^{4, 206}_2 ∨ -b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ p_824 ∨ b^{4, 207}_0 c in DIMACS: 8171 -8172 8173 824 -8174 0 8171 -8172 8173 824 -8175 0 8171 -8172 8173 824 8176 0 c 1-1 --> 0 c (-b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ b^{4, 206}_0 ∧ -p_824) -> (-b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ -b^{4, 207}_0) c in CNF: c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ p_824 ∨ -b^{4, 207}_2 c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ p_824 ∨ -b^{4, 207}_1 c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ p_824 ∨ -b^{4, 207}_0 c in DIMACS: 8171 8172 -8173 824 -8174 0 8171 8172 -8173 824 -8175 0 8171 8172 -8173 824 -8176 0 c 0-1 --> -1 c (-b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ -b^{4, 206}_0 ∧ -p_824) -> ( b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ b^{4, 207}_0) c in CNF: c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ p_824 ∨ b^{4, 207}_2 c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ p_824 ∨ -b^{4, 207}_1 c b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ p_824 ∨ b^{4, 207}_0 c in DIMACS: 8171 8172 8173 824 8174 0 8171 8172 8173 824 -8175 0 8171 8172 8173 824 8176 0 c -1-1 --> -2 c ( b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ b^{4, 206}_0 ∧ -p_824) -> ( b^{4, 207}_2 ∧ b^{4, 207}_1 ∧ -b^{4, 207}_0) c in CNF: c -b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ p_824 ∨ b^{4, 207}_2 c -b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ p_824 ∨ b^{4, 207}_1 c -b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ p_824 ∨ -b^{4, 207}_0 c in DIMACS: -8171 8172 -8173 824 8174 0 -8171 8172 -8173 824 8175 0 -8171 8172 -8173 824 -8176 0 c -2-1 --> break c ( b^{4, 206}_2 ∧ b^{4, 206}_1 ∧ -b^{4, 206}_0 ∧ -p_824) -> break c in CNF: c -b^{4, 206}_2 ∨ -b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ p_824 ∨ break c in DIMACS: -8171 -8172 8173 824 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 206}_2 ∧ -b^{4, 206}_1 ∧ -b^{4, 206}_0 ∧ true) c in CNF: c -b^{4, 206}_2 ∨ b^{4, 206}_1 ∨ b^{4, 206}_0 ∨ false c in DIMACS: -8171 8172 8173 0 c 3 does not represent an automaton state. c -(-b^{4, 206}_2 ∧ b^{4, 206}_1 ∧ b^{4, 206}_0 ∧ true) c in CNF: c b^{4, 206}_2 ∨ -b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ false c in DIMACS: 8171 -8172 -8173 0 c -3 does not represent an automaton state. c -( b^{4, 206}_2 ∧ b^{4, 206}_1 ∧ b^{4, 206}_0 ∧ true) c in CNF: c -b^{4, 206}_2 ∨ -b^{4, 206}_1 ∨ -b^{4, 206}_0 ∨ false c in DIMACS: -8171 -8172 -8173 0 c i = 207 c -2+1 --> -1 c ( b^{4, 207}_2 ∧ b^{4, 207}_1 ∧ -b^{4, 207}_0 ∧ p_828) -> ( b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ b^{4, 208}_0) c in CNF: c -b^{4, 207}_2 ∨ -b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ -p_828 ∨ b^{4, 208}_2 c -b^{4, 207}_2 ∨ -b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ -p_828 ∨ -b^{4, 208}_1 c -b^{4, 207}_2 ∨ -b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ -p_828 ∨ b^{4, 208}_0 c in DIMACS: -8174 -8175 8176 -828 8177 0 -8174 -8175 8176 -828 -8178 0 -8174 -8175 8176 -828 8179 0 c -1+1 --> 0 c ( b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ b^{4, 207}_0 ∧ p_828) -> (-b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ -b^{4, 208}_0) c in CNF: c -b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ -p_828 ∨ -b^{4, 208}_2 c -b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ -p_828 ∨ -b^{4, 208}_1 c -b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ -p_828 ∨ -b^{4, 208}_0 c in DIMACS: -8174 8175 -8176 -828 -8177 0 -8174 8175 -8176 -828 -8178 0 -8174 8175 -8176 -828 -8179 0 c 0+1 --> 1 c (-b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ -b^{4, 207}_0 ∧ p_828) -> (-b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ b^{4, 208}_0) c in CNF: c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ -p_828 ∨ -b^{4, 208}_2 c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ -p_828 ∨ -b^{4, 208}_1 c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ -p_828 ∨ b^{4, 208}_0 c in DIMACS: 8174 8175 8176 -828 -8177 0 8174 8175 8176 -828 -8178 0 8174 8175 8176 -828 8179 0 c 1+1 --> 2 c (-b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ b^{4, 207}_0 ∧ p_828) -> (-b^{4, 208}_2 ∧ b^{4, 208}_1 ∧ -b^{4, 208}_0) c in CNF: c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ -p_828 ∨ -b^{4, 208}_2 c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ -p_828 ∨ b^{4, 208}_1 c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ -p_828 ∨ -b^{4, 208}_0 c in DIMACS: 8174 8175 -8176 -828 -8177 0 8174 8175 -8176 -828 8178 0 8174 8175 -8176 -828 -8179 0 c 2+1 --> break c (-b^{4, 207}_2 ∧ b^{4, 207}_1 ∧ -b^{4, 207}_0 ∧ p_828) -> break c in CNF: c b^{4, 207}_2 ∨ -b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ -p_828 ∨ break c in DIMACS: 8174 -8175 8176 -828 1162 0 c 2-1 --> 1 c (-b^{4, 207}_2 ∧ b^{4, 207}_1 ∧ -b^{4, 207}_0 ∧ -p_828) -> (-b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ b^{4, 208}_0) c in CNF: c b^{4, 207}_2 ∨ -b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ p_828 ∨ -b^{4, 208}_2 c b^{4, 207}_2 ∨ -b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ p_828 ∨ -b^{4, 208}_1 c b^{4, 207}_2 ∨ -b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ p_828 ∨ b^{4, 208}_0 c in DIMACS: 8174 -8175 8176 828 -8177 0 8174 -8175 8176 828 -8178 0 8174 -8175 8176 828 8179 0 c 1-1 --> 0 c (-b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ b^{4, 207}_0 ∧ -p_828) -> (-b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ -b^{4, 208}_0) c in CNF: c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ p_828 ∨ -b^{4, 208}_2 c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ p_828 ∨ -b^{4, 208}_1 c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ p_828 ∨ -b^{4, 208}_0 c in DIMACS: 8174 8175 -8176 828 -8177 0 8174 8175 -8176 828 -8178 0 8174 8175 -8176 828 -8179 0 c 0-1 --> -1 c (-b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ -b^{4, 207}_0 ∧ -p_828) -> ( b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ b^{4, 208}_0) c in CNF: c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ p_828 ∨ b^{4, 208}_2 c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ p_828 ∨ -b^{4, 208}_1 c b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ p_828 ∨ b^{4, 208}_0 c in DIMACS: 8174 8175 8176 828 8177 0 8174 8175 8176 828 -8178 0 8174 8175 8176 828 8179 0 c -1-1 --> -2 c ( b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ b^{4, 207}_0 ∧ -p_828) -> ( b^{4, 208}_2 ∧ b^{4, 208}_1 ∧ -b^{4, 208}_0) c in CNF: c -b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ p_828 ∨ b^{4, 208}_2 c -b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ p_828 ∨ b^{4, 208}_1 c -b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ p_828 ∨ -b^{4, 208}_0 c in DIMACS: -8174 8175 -8176 828 8177 0 -8174 8175 -8176 828 8178 0 -8174 8175 -8176 828 -8179 0 c -2-1 --> break c ( b^{4, 207}_2 ∧ b^{4, 207}_1 ∧ -b^{4, 207}_0 ∧ -p_828) -> break c in CNF: c -b^{4, 207}_2 ∨ -b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ p_828 ∨ break c in DIMACS: -8174 -8175 8176 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 207}_2 ∧ -b^{4, 207}_1 ∧ -b^{4, 207}_0 ∧ true) c in CNF: c -b^{4, 207}_2 ∨ b^{4, 207}_1 ∨ b^{4, 207}_0 ∨ false c in DIMACS: -8174 8175 8176 0 c 3 does not represent an automaton state. c -(-b^{4, 207}_2 ∧ b^{4, 207}_1 ∧ b^{4, 207}_0 ∧ true) c in CNF: c b^{4, 207}_2 ∨ -b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ false c in DIMACS: 8174 -8175 -8176 0 c -3 does not represent an automaton state. c -( b^{4, 207}_2 ∧ b^{4, 207}_1 ∧ b^{4, 207}_0 ∧ true) c in CNF: c -b^{4, 207}_2 ∨ -b^{4, 207}_1 ∨ -b^{4, 207}_0 ∨ false c in DIMACS: -8174 -8175 -8176 0 c i = 208 c -2+1 --> -1 c ( b^{4, 208}_2 ∧ b^{4, 208}_1 ∧ -b^{4, 208}_0 ∧ p_832) -> ( b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ b^{4, 209}_0) c in CNF: c -b^{4, 208}_2 ∨ -b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ -p_832 ∨ b^{4, 209}_2 c -b^{4, 208}_2 ∨ -b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ -p_832 ∨ -b^{4, 209}_1 c -b^{4, 208}_2 ∨ -b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ -p_832 ∨ b^{4, 209}_0 c in DIMACS: -8177 -8178 8179 -832 8180 0 -8177 -8178 8179 -832 -8181 0 -8177 -8178 8179 -832 8182 0 c -1+1 --> 0 c ( b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ b^{4, 208}_0 ∧ p_832) -> (-b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ -b^{4, 209}_0) c in CNF: c -b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ -p_832 ∨ -b^{4, 209}_2 c -b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ -p_832 ∨ -b^{4, 209}_1 c -b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ -p_832 ∨ -b^{4, 209}_0 c in DIMACS: -8177 8178 -8179 -832 -8180 0 -8177 8178 -8179 -832 -8181 0 -8177 8178 -8179 -832 -8182 0 c 0+1 --> 1 c (-b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ -b^{4, 208}_0 ∧ p_832) -> (-b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ b^{4, 209}_0) c in CNF: c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ -p_832 ∨ -b^{4, 209}_2 c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ -p_832 ∨ -b^{4, 209}_1 c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ -p_832 ∨ b^{4, 209}_0 c in DIMACS: 8177 8178 8179 -832 -8180 0 8177 8178 8179 -832 -8181 0 8177 8178 8179 -832 8182 0 c 1+1 --> 2 c (-b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ b^{4, 208}_0 ∧ p_832) -> (-b^{4, 209}_2 ∧ b^{4, 209}_1 ∧ -b^{4, 209}_0) c in CNF: c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ -p_832 ∨ -b^{4, 209}_2 c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ -p_832 ∨ b^{4, 209}_1 c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ -p_832 ∨ -b^{4, 209}_0 c in DIMACS: 8177 8178 -8179 -832 -8180 0 8177 8178 -8179 -832 8181 0 8177 8178 -8179 -832 -8182 0 c 2+1 --> break c (-b^{4, 208}_2 ∧ b^{4, 208}_1 ∧ -b^{4, 208}_0 ∧ p_832) -> break c in CNF: c b^{4, 208}_2 ∨ -b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ -p_832 ∨ break c in DIMACS: 8177 -8178 8179 -832 1162 0 c 2-1 --> 1 c (-b^{4, 208}_2 ∧ b^{4, 208}_1 ∧ -b^{4, 208}_0 ∧ -p_832) -> (-b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ b^{4, 209}_0) c in CNF: c b^{4, 208}_2 ∨ -b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ p_832 ∨ -b^{4, 209}_2 c b^{4, 208}_2 ∨ -b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ p_832 ∨ -b^{4, 209}_1 c b^{4, 208}_2 ∨ -b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ p_832 ∨ b^{4, 209}_0 c in DIMACS: 8177 -8178 8179 832 -8180 0 8177 -8178 8179 832 -8181 0 8177 -8178 8179 832 8182 0 c 1-1 --> 0 c (-b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ b^{4, 208}_0 ∧ -p_832) -> (-b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ -b^{4, 209}_0) c in CNF: c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ p_832 ∨ -b^{4, 209}_2 c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ p_832 ∨ -b^{4, 209}_1 c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ p_832 ∨ -b^{4, 209}_0 c in DIMACS: 8177 8178 -8179 832 -8180 0 8177 8178 -8179 832 -8181 0 8177 8178 -8179 832 -8182 0 c 0-1 --> -1 c (-b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ -b^{4, 208}_0 ∧ -p_832) -> ( b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ b^{4, 209}_0) c in CNF: c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ p_832 ∨ b^{4, 209}_2 c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ p_832 ∨ -b^{4, 209}_1 c b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ p_832 ∨ b^{4, 209}_0 c in DIMACS: 8177 8178 8179 832 8180 0 8177 8178 8179 832 -8181 0 8177 8178 8179 832 8182 0 c -1-1 --> -2 c ( b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ b^{4, 208}_0 ∧ -p_832) -> ( b^{4, 209}_2 ∧ b^{4, 209}_1 ∧ -b^{4, 209}_0) c in CNF: c -b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ p_832 ∨ b^{4, 209}_2 c -b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ p_832 ∨ b^{4, 209}_1 c -b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ p_832 ∨ -b^{4, 209}_0 c in DIMACS: -8177 8178 -8179 832 8180 0 -8177 8178 -8179 832 8181 0 -8177 8178 -8179 832 -8182 0 c -2-1 --> break c ( b^{4, 208}_2 ∧ b^{4, 208}_1 ∧ -b^{4, 208}_0 ∧ -p_832) -> break c in CNF: c -b^{4, 208}_2 ∨ -b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ p_832 ∨ break c in DIMACS: -8177 -8178 8179 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 208}_2 ∧ -b^{4, 208}_1 ∧ -b^{4, 208}_0 ∧ true) c in CNF: c -b^{4, 208}_2 ∨ b^{4, 208}_1 ∨ b^{4, 208}_0 ∨ false c in DIMACS: -8177 8178 8179 0 c 3 does not represent an automaton state. c -(-b^{4, 208}_2 ∧ b^{4, 208}_1 ∧ b^{4, 208}_0 ∧ true) c in CNF: c b^{4, 208}_2 ∨ -b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ false c in DIMACS: 8177 -8178 -8179 0 c -3 does not represent an automaton state. c -( b^{4, 208}_2 ∧ b^{4, 208}_1 ∧ b^{4, 208}_0 ∧ true) c in CNF: c -b^{4, 208}_2 ∨ -b^{4, 208}_1 ∨ -b^{4, 208}_0 ∨ false c in DIMACS: -8177 -8178 -8179 0 c i = 209 c -2+1 --> -1 c ( b^{4, 209}_2 ∧ b^{4, 209}_1 ∧ -b^{4, 209}_0 ∧ p_836) -> ( b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ b^{4, 210}_0) c in CNF: c -b^{4, 209}_2 ∨ -b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ -p_836 ∨ b^{4, 210}_2 c -b^{4, 209}_2 ∨ -b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ -p_836 ∨ -b^{4, 210}_1 c -b^{4, 209}_2 ∨ -b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ -p_836 ∨ b^{4, 210}_0 c in DIMACS: -8180 -8181 8182 -836 8183 0 -8180 -8181 8182 -836 -8184 0 -8180 -8181 8182 -836 8185 0 c -1+1 --> 0 c ( b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ b^{4, 209}_0 ∧ p_836) -> (-b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ -b^{4, 210}_0) c in CNF: c -b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ -p_836 ∨ -b^{4, 210}_2 c -b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ -p_836 ∨ -b^{4, 210}_1 c -b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ -p_836 ∨ -b^{4, 210}_0 c in DIMACS: -8180 8181 -8182 -836 -8183 0 -8180 8181 -8182 -836 -8184 0 -8180 8181 -8182 -836 -8185 0 c 0+1 --> 1 c (-b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ -b^{4, 209}_0 ∧ p_836) -> (-b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ b^{4, 210}_0) c in CNF: c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ -p_836 ∨ -b^{4, 210}_2 c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ -p_836 ∨ -b^{4, 210}_1 c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ -p_836 ∨ b^{4, 210}_0 c in DIMACS: 8180 8181 8182 -836 -8183 0 8180 8181 8182 -836 -8184 0 8180 8181 8182 -836 8185 0 c 1+1 --> 2 c (-b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ b^{4, 209}_0 ∧ p_836) -> (-b^{4, 210}_2 ∧ b^{4, 210}_1 ∧ -b^{4, 210}_0) c in CNF: c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ -p_836 ∨ -b^{4, 210}_2 c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ -p_836 ∨ b^{4, 210}_1 c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ -p_836 ∨ -b^{4, 210}_0 c in DIMACS: 8180 8181 -8182 -836 -8183 0 8180 8181 -8182 -836 8184 0 8180 8181 -8182 -836 -8185 0 c 2+1 --> break c (-b^{4, 209}_2 ∧ b^{4, 209}_1 ∧ -b^{4, 209}_0 ∧ p_836) -> break c in CNF: c b^{4, 209}_2 ∨ -b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ -p_836 ∨ break c in DIMACS: 8180 -8181 8182 -836 1162 0 c 2-1 --> 1 c (-b^{4, 209}_2 ∧ b^{4, 209}_1 ∧ -b^{4, 209}_0 ∧ -p_836) -> (-b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ b^{4, 210}_0) c in CNF: c b^{4, 209}_2 ∨ -b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ p_836 ∨ -b^{4, 210}_2 c b^{4, 209}_2 ∨ -b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ p_836 ∨ -b^{4, 210}_1 c b^{4, 209}_2 ∨ -b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ p_836 ∨ b^{4, 210}_0 c in DIMACS: 8180 -8181 8182 836 -8183 0 8180 -8181 8182 836 -8184 0 8180 -8181 8182 836 8185 0 c 1-1 --> 0 c (-b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ b^{4, 209}_0 ∧ -p_836) -> (-b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ -b^{4, 210}_0) c in CNF: c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ p_836 ∨ -b^{4, 210}_2 c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ p_836 ∨ -b^{4, 210}_1 c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ p_836 ∨ -b^{4, 210}_0 c in DIMACS: 8180 8181 -8182 836 -8183 0 8180 8181 -8182 836 -8184 0 8180 8181 -8182 836 -8185 0 c 0-1 --> -1 c (-b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ -b^{4, 209}_0 ∧ -p_836) -> ( b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ b^{4, 210}_0) c in CNF: c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ p_836 ∨ b^{4, 210}_2 c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ p_836 ∨ -b^{4, 210}_1 c b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ p_836 ∨ b^{4, 210}_0 c in DIMACS: 8180 8181 8182 836 8183 0 8180 8181 8182 836 -8184 0 8180 8181 8182 836 8185 0 c -1-1 --> -2 c ( b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ b^{4, 209}_0 ∧ -p_836) -> ( b^{4, 210}_2 ∧ b^{4, 210}_1 ∧ -b^{4, 210}_0) c in CNF: c -b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ p_836 ∨ b^{4, 210}_2 c -b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ p_836 ∨ b^{4, 210}_1 c -b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ p_836 ∨ -b^{4, 210}_0 c in DIMACS: -8180 8181 -8182 836 8183 0 -8180 8181 -8182 836 8184 0 -8180 8181 -8182 836 -8185 0 c -2-1 --> break c ( b^{4, 209}_2 ∧ b^{4, 209}_1 ∧ -b^{4, 209}_0 ∧ -p_836) -> break c in CNF: c -b^{4, 209}_2 ∨ -b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ p_836 ∨ break c in DIMACS: -8180 -8181 8182 836 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 209}_2 ∧ -b^{4, 209}_1 ∧ -b^{4, 209}_0 ∧ true) c in CNF: c -b^{4, 209}_2 ∨ b^{4, 209}_1 ∨ b^{4, 209}_0 ∨ false c in DIMACS: -8180 8181 8182 0 c 3 does not represent an automaton state. c -(-b^{4, 209}_2 ∧ b^{4, 209}_1 ∧ b^{4, 209}_0 ∧ true) c in CNF: c b^{4, 209}_2 ∨ -b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ false c in DIMACS: 8180 -8181 -8182 0 c -3 does not represent an automaton state. c -( b^{4, 209}_2 ∧ b^{4, 209}_1 ∧ b^{4, 209}_0 ∧ true) c in CNF: c -b^{4, 209}_2 ∨ -b^{4, 209}_1 ∨ -b^{4, 209}_0 ∨ false c in DIMACS: -8180 -8181 -8182 0 c i = 210 c -2+1 --> -1 c ( b^{4, 210}_2 ∧ b^{4, 210}_1 ∧ -b^{4, 210}_0 ∧ p_840) -> ( b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ b^{4, 211}_0) c in CNF: c -b^{4, 210}_2 ∨ -b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ -p_840 ∨ b^{4, 211}_2 c -b^{4, 210}_2 ∨ -b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ -p_840 ∨ -b^{4, 211}_1 c -b^{4, 210}_2 ∨ -b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ -p_840 ∨ b^{4, 211}_0 c in DIMACS: -8183 -8184 8185 -840 8186 0 -8183 -8184 8185 -840 -8187 0 -8183 -8184 8185 -840 8188 0 c -1+1 --> 0 c ( b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ b^{4, 210}_0 ∧ p_840) -> (-b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ -b^{4, 211}_0) c in CNF: c -b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ -p_840 ∨ -b^{4, 211}_2 c -b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ -p_840 ∨ -b^{4, 211}_1 c -b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ -p_840 ∨ -b^{4, 211}_0 c in DIMACS: -8183 8184 -8185 -840 -8186 0 -8183 8184 -8185 -840 -8187 0 -8183 8184 -8185 -840 -8188 0 c 0+1 --> 1 c (-b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ -b^{4, 210}_0 ∧ p_840) -> (-b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ b^{4, 211}_0) c in CNF: c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ -p_840 ∨ -b^{4, 211}_2 c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ -p_840 ∨ -b^{4, 211}_1 c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ -p_840 ∨ b^{4, 211}_0 c in DIMACS: 8183 8184 8185 -840 -8186 0 8183 8184 8185 -840 -8187 0 8183 8184 8185 -840 8188 0 c 1+1 --> 2 c (-b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ b^{4, 210}_0 ∧ p_840) -> (-b^{4, 211}_2 ∧ b^{4, 211}_1 ∧ -b^{4, 211}_0) c in CNF: c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ -p_840 ∨ -b^{4, 211}_2 c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ -p_840 ∨ b^{4, 211}_1 c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ -p_840 ∨ -b^{4, 211}_0 c in DIMACS: 8183 8184 -8185 -840 -8186 0 8183 8184 -8185 -840 8187 0 8183 8184 -8185 -840 -8188 0 c 2+1 --> break c (-b^{4, 210}_2 ∧ b^{4, 210}_1 ∧ -b^{4, 210}_0 ∧ p_840) -> break c in CNF: c b^{4, 210}_2 ∨ -b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ -p_840 ∨ break c in DIMACS: 8183 -8184 8185 -840 1162 0 c 2-1 --> 1 c (-b^{4, 210}_2 ∧ b^{4, 210}_1 ∧ -b^{4, 210}_0 ∧ -p_840) -> (-b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ b^{4, 211}_0) c in CNF: c b^{4, 210}_2 ∨ -b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ p_840 ∨ -b^{4, 211}_2 c b^{4, 210}_2 ∨ -b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ p_840 ∨ -b^{4, 211}_1 c b^{4, 210}_2 ∨ -b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ p_840 ∨ b^{4, 211}_0 c in DIMACS: 8183 -8184 8185 840 -8186 0 8183 -8184 8185 840 -8187 0 8183 -8184 8185 840 8188 0 c 1-1 --> 0 c (-b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ b^{4, 210}_0 ∧ -p_840) -> (-b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ -b^{4, 211}_0) c in CNF: c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ p_840 ∨ -b^{4, 211}_2 c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ p_840 ∨ -b^{4, 211}_1 c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ p_840 ∨ -b^{4, 211}_0 c in DIMACS: 8183 8184 -8185 840 -8186 0 8183 8184 -8185 840 -8187 0 8183 8184 -8185 840 -8188 0 c 0-1 --> -1 c (-b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ -b^{4, 210}_0 ∧ -p_840) -> ( b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ b^{4, 211}_0) c in CNF: c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ p_840 ∨ b^{4, 211}_2 c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ p_840 ∨ -b^{4, 211}_1 c b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ p_840 ∨ b^{4, 211}_0 c in DIMACS: 8183 8184 8185 840 8186 0 8183 8184 8185 840 -8187 0 8183 8184 8185 840 8188 0 c -1-1 --> -2 c ( b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ b^{4, 210}_0 ∧ -p_840) -> ( b^{4, 211}_2 ∧ b^{4, 211}_1 ∧ -b^{4, 211}_0) c in CNF: c -b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ p_840 ∨ b^{4, 211}_2 c -b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ p_840 ∨ b^{4, 211}_1 c -b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ p_840 ∨ -b^{4, 211}_0 c in DIMACS: -8183 8184 -8185 840 8186 0 -8183 8184 -8185 840 8187 0 -8183 8184 -8185 840 -8188 0 c -2-1 --> break c ( b^{4, 210}_2 ∧ b^{4, 210}_1 ∧ -b^{4, 210}_0 ∧ -p_840) -> break c in CNF: c -b^{4, 210}_2 ∨ -b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ p_840 ∨ break c in DIMACS: -8183 -8184 8185 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 210}_2 ∧ -b^{4, 210}_1 ∧ -b^{4, 210}_0 ∧ true) c in CNF: c -b^{4, 210}_2 ∨ b^{4, 210}_1 ∨ b^{4, 210}_0 ∨ false c in DIMACS: -8183 8184 8185 0 c 3 does not represent an automaton state. c -(-b^{4, 210}_2 ∧ b^{4, 210}_1 ∧ b^{4, 210}_0 ∧ true) c in CNF: c b^{4, 210}_2 ∨ -b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ false c in DIMACS: 8183 -8184 -8185 0 c -3 does not represent an automaton state. c -( b^{4, 210}_2 ∧ b^{4, 210}_1 ∧ b^{4, 210}_0 ∧ true) c in CNF: c -b^{4, 210}_2 ∨ -b^{4, 210}_1 ∨ -b^{4, 210}_0 ∨ false c in DIMACS: -8183 -8184 -8185 0 c i = 211 c -2+1 --> -1 c ( b^{4, 211}_2 ∧ b^{4, 211}_1 ∧ -b^{4, 211}_0 ∧ p_844) -> ( b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ b^{4, 212}_0) c in CNF: c -b^{4, 211}_2 ∨ -b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ -p_844 ∨ b^{4, 212}_2 c -b^{4, 211}_2 ∨ -b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ -p_844 ∨ -b^{4, 212}_1 c -b^{4, 211}_2 ∨ -b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ -p_844 ∨ b^{4, 212}_0 c in DIMACS: -8186 -8187 8188 -844 8189 0 -8186 -8187 8188 -844 -8190 0 -8186 -8187 8188 -844 8191 0 c -1+1 --> 0 c ( b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ b^{4, 211}_0 ∧ p_844) -> (-b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ -b^{4, 212}_0) c in CNF: c -b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ -p_844 ∨ -b^{4, 212}_2 c -b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ -p_844 ∨ -b^{4, 212}_1 c -b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ -p_844 ∨ -b^{4, 212}_0 c in DIMACS: -8186 8187 -8188 -844 -8189 0 -8186 8187 -8188 -844 -8190 0 -8186 8187 -8188 -844 -8191 0 c 0+1 --> 1 c (-b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ -b^{4, 211}_0 ∧ p_844) -> (-b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ b^{4, 212}_0) c in CNF: c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ -p_844 ∨ -b^{4, 212}_2 c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ -p_844 ∨ -b^{4, 212}_1 c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ -p_844 ∨ b^{4, 212}_0 c in DIMACS: 8186 8187 8188 -844 -8189 0 8186 8187 8188 -844 -8190 0 8186 8187 8188 -844 8191 0 c 1+1 --> 2 c (-b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ b^{4, 211}_0 ∧ p_844) -> (-b^{4, 212}_2 ∧ b^{4, 212}_1 ∧ -b^{4, 212}_0) c in CNF: c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ -p_844 ∨ -b^{4, 212}_2 c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ -p_844 ∨ b^{4, 212}_1 c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ -p_844 ∨ -b^{4, 212}_0 c in DIMACS: 8186 8187 -8188 -844 -8189 0 8186 8187 -8188 -844 8190 0 8186 8187 -8188 -844 -8191 0 c 2+1 --> break c (-b^{4, 211}_2 ∧ b^{4, 211}_1 ∧ -b^{4, 211}_0 ∧ p_844) -> break c in CNF: c b^{4, 211}_2 ∨ -b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ -p_844 ∨ break c in DIMACS: 8186 -8187 8188 -844 1162 0 c 2-1 --> 1 c (-b^{4, 211}_2 ∧ b^{4, 211}_1 ∧ -b^{4, 211}_0 ∧ -p_844) -> (-b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ b^{4, 212}_0) c in CNF: c b^{4, 211}_2 ∨ -b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ p_844 ∨ -b^{4, 212}_2 c b^{4, 211}_2 ∨ -b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ p_844 ∨ -b^{4, 212}_1 c b^{4, 211}_2 ∨ -b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ p_844 ∨ b^{4, 212}_0 c in DIMACS: 8186 -8187 8188 844 -8189 0 8186 -8187 8188 844 -8190 0 8186 -8187 8188 844 8191 0 c 1-1 --> 0 c (-b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ b^{4, 211}_0 ∧ -p_844) -> (-b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ -b^{4, 212}_0) c in CNF: c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ p_844 ∨ -b^{4, 212}_2 c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ p_844 ∨ -b^{4, 212}_1 c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ p_844 ∨ -b^{4, 212}_0 c in DIMACS: 8186 8187 -8188 844 -8189 0 8186 8187 -8188 844 -8190 0 8186 8187 -8188 844 -8191 0 c 0-1 --> -1 c (-b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ -b^{4, 211}_0 ∧ -p_844) -> ( b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ b^{4, 212}_0) c in CNF: c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ p_844 ∨ b^{4, 212}_2 c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ p_844 ∨ -b^{4, 212}_1 c b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ p_844 ∨ b^{4, 212}_0 c in DIMACS: 8186 8187 8188 844 8189 0 8186 8187 8188 844 -8190 0 8186 8187 8188 844 8191 0 c -1-1 --> -2 c ( b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ b^{4, 211}_0 ∧ -p_844) -> ( b^{4, 212}_2 ∧ b^{4, 212}_1 ∧ -b^{4, 212}_0) c in CNF: c -b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ p_844 ∨ b^{4, 212}_2 c -b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ p_844 ∨ b^{4, 212}_1 c -b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ p_844 ∨ -b^{4, 212}_0 c in DIMACS: -8186 8187 -8188 844 8189 0 -8186 8187 -8188 844 8190 0 -8186 8187 -8188 844 -8191 0 c -2-1 --> break c ( b^{4, 211}_2 ∧ b^{4, 211}_1 ∧ -b^{4, 211}_0 ∧ -p_844) -> break c in CNF: c -b^{4, 211}_2 ∨ -b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ p_844 ∨ break c in DIMACS: -8186 -8187 8188 844 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 211}_2 ∧ -b^{4, 211}_1 ∧ -b^{4, 211}_0 ∧ true) c in CNF: c -b^{4, 211}_2 ∨ b^{4, 211}_1 ∨ b^{4, 211}_0 ∨ false c in DIMACS: -8186 8187 8188 0 c 3 does not represent an automaton state. c -(-b^{4, 211}_2 ∧ b^{4, 211}_1 ∧ b^{4, 211}_0 ∧ true) c in CNF: c b^{4, 211}_2 ∨ -b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ false c in DIMACS: 8186 -8187 -8188 0 c -3 does not represent an automaton state. c -( b^{4, 211}_2 ∧ b^{4, 211}_1 ∧ b^{4, 211}_0 ∧ true) c in CNF: c -b^{4, 211}_2 ∨ -b^{4, 211}_1 ∨ -b^{4, 211}_0 ∨ false c in DIMACS: -8186 -8187 -8188 0 c i = 212 c -2+1 --> -1 c ( b^{4, 212}_2 ∧ b^{4, 212}_1 ∧ -b^{4, 212}_0 ∧ p_848) -> ( b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ b^{4, 213}_0) c in CNF: c -b^{4, 212}_2 ∨ -b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ -p_848 ∨ b^{4, 213}_2 c -b^{4, 212}_2 ∨ -b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ -p_848 ∨ -b^{4, 213}_1 c -b^{4, 212}_2 ∨ -b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ -p_848 ∨ b^{4, 213}_0 c in DIMACS: -8189 -8190 8191 -848 8192 0 -8189 -8190 8191 -848 -8193 0 -8189 -8190 8191 -848 8194 0 c -1+1 --> 0 c ( b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ b^{4, 212}_0 ∧ p_848) -> (-b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ -b^{4, 213}_0) c in CNF: c -b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ -p_848 ∨ -b^{4, 213}_2 c -b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ -p_848 ∨ -b^{4, 213}_1 c -b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ -p_848 ∨ -b^{4, 213}_0 c in DIMACS: -8189 8190 -8191 -848 -8192 0 -8189 8190 -8191 -848 -8193 0 -8189 8190 -8191 -848 -8194 0 c 0+1 --> 1 c (-b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ -b^{4, 212}_0 ∧ p_848) -> (-b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ b^{4, 213}_0) c in CNF: c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ -p_848 ∨ -b^{4, 213}_2 c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ -p_848 ∨ -b^{4, 213}_1 c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ -p_848 ∨ b^{4, 213}_0 c in DIMACS: 8189 8190 8191 -848 -8192 0 8189 8190 8191 -848 -8193 0 8189 8190 8191 -848 8194 0 c 1+1 --> 2 c (-b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ b^{4, 212}_0 ∧ p_848) -> (-b^{4, 213}_2 ∧ b^{4, 213}_1 ∧ -b^{4, 213}_0) c in CNF: c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ -p_848 ∨ -b^{4, 213}_2 c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ -p_848 ∨ b^{4, 213}_1 c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ -p_848 ∨ -b^{4, 213}_0 c in DIMACS: 8189 8190 -8191 -848 -8192 0 8189 8190 -8191 -848 8193 0 8189 8190 -8191 -848 -8194 0 c 2+1 --> break c (-b^{4, 212}_2 ∧ b^{4, 212}_1 ∧ -b^{4, 212}_0 ∧ p_848) -> break c in CNF: c b^{4, 212}_2 ∨ -b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ -p_848 ∨ break c in DIMACS: 8189 -8190 8191 -848 1162 0 c 2-1 --> 1 c (-b^{4, 212}_2 ∧ b^{4, 212}_1 ∧ -b^{4, 212}_0 ∧ -p_848) -> (-b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ b^{4, 213}_0) c in CNF: c b^{4, 212}_2 ∨ -b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ p_848 ∨ -b^{4, 213}_2 c b^{4, 212}_2 ∨ -b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ p_848 ∨ -b^{4, 213}_1 c b^{4, 212}_2 ∨ -b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ p_848 ∨ b^{4, 213}_0 c in DIMACS: 8189 -8190 8191 848 -8192 0 8189 -8190 8191 848 -8193 0 8189 -8190 8191 848 8194 0 c 1-1 --> 0 c (-b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ b^{4, 212}_0 ∧ -p_848) -> (-b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ -b^{4, 213}_0) c in CNF: c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ p_848 ∨ -b^{4, 213}_2 c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ p_848 ∨ -b^{4, 213}_1 c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ p_848 ∨ -b^{4, 213}_0 c in DIMACS: 8189 8190 -8191 848 -8192 0 8189 8190 -8191 848 -8193 0 8189 8190 -8191 848 -8194 0 c 0-1 --> -1 c (-b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ -b^{4, 212}_0 ∧ -p_848) -> ( b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ b^{4, 213}_0) c in CNF: c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ p_848 ∨ b^{4, 213}_2 c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ p_848 ∨ -b^{4, 213}_1 c b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ p_848 ∨ b^{4, 213}_0 c in DIMACS: 8189 8190 8191 848 8192 0 8189 8190 8191 848 -8193 0 8189 8190 8191 848 8194 0 c -1-1 --> -2 c ( b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ b^{4, 212}_0 ∧ -p_848) -> ( b^{4, 213}_2 ∧ b^{4, 213}_1 ∧ -b^{4, 213}_0) c in CNF: c -b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ p_848 ∨ b^{4, 213}_2 c -b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ p_848 ∨ b^{4, 213}_1 c -b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ p_848 ∨ -b^{4, 213}_0 c in DIMACS: -8189 8190 -8191 848 8192 0 -8189 8190 -8191 848 8193 0 -8189 8190 -8191 848 -8194 0 c -2-1 --> break c ( b^{4, 212}_2 ∧ b^{4, 212}_1 ∧ -b^{4, 212}_0 ∧ -p_848) -> break c in CNF: c -b^{4, 212}_2 ∨ -b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ p_848 ∨ break c in DIMACS: -8189 -8190 8191 848 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 212}_2 ∧ -b^{4, 212}_1 ∧ -b^{4, 212}_0 ∧ true) c in CNF: c -b^{4, 212}_2 ∨ b^{4, 212}_1 ∨ b^{4, 212}_0 ∨ false c in DIMACS: -8189 8190 8191 0 c 3 does not represent an automaton state. c -(-b^{4, 212}_2 ∧ b^{4, 212}_1 ∧ b^{4, 212}_0 ∧ true) c in CNF: c b^{4, 212}_2 ∨ -b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ false c in DIMACS: 8189 -8190 -8191 0 c -3 does not represent an automaton state. c -( b^{4, 212}_2 ∧ b^{4, 212}_1 ∧ b^{4, 212}_0 ∧ true) c in CNF: c -b^{4, 212}_2 ∨ -b^{4, 212}_1 ∨ -b^{4, 212}_0 ∨ false c in DIMACS: -8189 -8190 -8191 0 c i = 213 c -2+1 --> -1 c ( b^{4, 213}_2 ∧ b^{4, 213}_1 ∧ -b^{4, 213}_0 ∧ p_852) -> ( b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ b^{4, 214}_0) c in CNF: c -b^{4, 213}_2 ∨ -b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ -p_852 ∨ b^{4, 214}_2 c -b^{4, 213}_2 ∨ -b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ -p_852 ∨ -b^{4, 214}_1 c -b^{4, 213}_2 ∨ -b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ -p_852 ∨ b^{4, 214}_0 c in DIMACS: -8192 -8193 8194 -852 8195 0 -8192 -8193 8194 -852 -8196 0 -8192 -8193 8194 -852 8197 0 c -1+1 --> 0 c ( b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ b^{4, 213}_0 ∧ p_852) -> (-b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ -b^{4, 214}_0) c in CNF: c -b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ -p_852 ∨ -b^{4, 214}_2 c -b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ -p_852 ∨ -b^{4, 214}_1 c -b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ -p_852 ∨ -b^{4, 214}_0 c in DIMACS: -8192 8193 -8194 -852 -8195 0 -8192 8193 -8194 -852 -8196 0 -8192 8193 -8194 -852 -8197 0 c 0+1 --> 1 c (-b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ -b^{4, 213}_0 ∧ p_852) -> (-b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ b^{4, 214}_0) c in CNF: c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ -p_852 ∨ -b^{4, 214}_2 c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ -p_852 ∨ -b^{4, 214}_1 c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ -p_852 ∨ b^{4, 214}_0 c in DIMACS: 8192 8193 8194 -852 -8195 0 8192 8193 8194 -852 -8196 0 8192 8193 8194 -852 8197 0 c 1+1 --> 2 c (-b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ b^{4, 213}_0 ∧ p_852) -> (-b^{4, 214}_2 ∧ b^{4, 214}_1 ∧ -b^{4, 214}_0) c in CNF: c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ -p_852 ∨ -b^{4, 214}_2 c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ -p_852 ∨ b^{4, 214}_1 c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ -p_852 ∨ -b^{4, 214}_0 c in DIMACS: 8192 8193 -8194 -852 -8195 0 8192 8193 -8194 -852 8196 0 8192 8193 -8194 -852 -8197 0 c 2+1 --> break c (-b^{4, 213}_2 ∧ b^{4, 213}_1 ∧ -b^{4, 213}_0 ∧ p_852) -> break c in CNF: c b^{4, 213}_2 ∨ -b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ -p_852 ∨ break c in DIMACS: 8192 -8193 8194 -852 1162 0 c 2-1 --> 1 c (-b^{4, 213}_2 ∧ b^{4, 213}_1 ∧ -b^{4, 213}_0 ∧ -p_852) -> (-b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ b^{4, 214}_0) c in CNF: c b^{4, 213}_2 ∨ -b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ p_852 ∨ -b^{4, 214}_2 c b^{4, 213}_2 ∨ -b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ p_852 ∨ -b^{4, 214}_1 c b^{4, 213}_2 ∨ -b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ p_852 ∨ b^{4, 214}_0 c in DIMACS: 8192 -8193 8194 852 -8195 0 8192 -8193 8194 852 -8196 0 8192 -8193 8194 852 8197 0 c 1-1 --> 0 c (-b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ b^{4, 213}_0 ∧ -p_852) -> (-b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ -b^{4, 214}_0) c in CNF: c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ p_852 ∨ -b^{4, 214}_2 c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ p_852 ∨ -b^{4, 214}_1 c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ p_852 ∨ -b^{4, 214}_0 c in DIMACS: 8192 8193 -8194 852 -8195 0 8192 8193 -8194 852 -8196 0 8192 8193 -8194 852 -8197 0 c 0-1 --> -1 c (-b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ -b^{4, 213}_0 ∧ -p_852) -> ( b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ b^{4, 214}_0) c in CNF: c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ p_852 ∨ b^{4, 214}_2 c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ p_852 ∨ -b^{4, 214}_1 c b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ p_852 ∨ b^{4, 214}_0 c in DIMACS: 8192 8193 8194 852 8195 0 8192 8193 8194 852 -8196 0 8192 8193 8194 852 8197 0 c -1-1 --> -2 c ( b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ b^{4, 213}_0 ∧ -p_852) -> ( b^{4, 214}_2 ∧ b^{4, 214}_1 ∧ -b^{4, 214}_0) c in CNF: c -b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ p_852 ∨ b^{4, 214}_2 c -b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ p_852 ∨ b^{4, 214}_1 c -b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ p_852 ∨ -b^{4, 214}_0 c in DIMACS: -8192 8193 -8194 852 8195 0 -8192 8193 -8194 852 8196 0 -8192 8193 -8194 852 -8197 0 c -2-1 --> break c ( b^{4, 213}_2 ∧ b^{4, 213}_1 ∧ -b^{4, 213}_0 ∧ -p_852) -> break c in CNF: c -b^{4, 213}_2 ∨ -b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ p_852 ∨ break c in DIMACS: -8192 -8193 8194 852 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 213}_2 ∧ -b^{4, 213}_1 ∧ -b^{4, 213}_0 ∧ true) c in CNF: c -b^{4, 213}_2 ∨ b^{4, 213}_1 ∨ b^{4, 213}_0 ∨ false c in DIMACS: -8192 8193 8194 0 c 3 does not represent an automaton state. c -(-b^{4, 213}_2 ∧ b^{4, 213}_1 ∧ b^{4, 213}_0 ∧ true) c in CNF: c b^{4, 213}_2 ∨ -b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ false c in DIMACS: 8192 -8193 -8194 0 c -3 does not represent an automaton state. c -( b^{4, 213}_2 ∧ b^{4, 213}_1 ∧ b^{4, 213}_0 ∧ true) c in CNF: c -b^{4, 213}_2 ∨ -b^{4, 213}_1 ∨ -b^{4, 213}_0 ∨ false c in DIMACS: -8192 -8193 -8194 0 c i = 214 c -2+1 --> -1 c ( b^{4, 214}_2 ∧ b^{4, 214}_1 ∧ -b^{4, 214}_0 ∧ p_856) -> ( b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ b^{4, 215}_0) c in CNF: c -b^{4, 214}_2 ∨ -b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ -p_856 ∨ b^{4, 215}_2 c -b^{4, 214}_2 ∨ -b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ -p_856 ∨ -b^{4, 215}_1 c -b^{4, 214}_2 ∨ -b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ -p_856 ∨ b^{4, 215}_0 c in DIMACS: -8195 -8196 8197 -856 8198 0 -8195 -8196 8197 -856 -8199 0 -8195 -8196 8197 -856 8200 0 c -1+1 --> 0 c ( b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ b^{4, 214}_0 ∧ p_856) -> (-b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ -b^{4, 215}_0) c in CNF: c -b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ -p_856 ∨ -b^{4, 215}_2 c -b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ -p_856 ∨ -b^{4, 215}_1 c -b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ -p_856 ∨ -b^{4, 215}_0 c in DIMACS: -8195 8196 -8197 -856 -8198 0 -8195 8196 -8197 -856 -8199 0 -8195 8196 -8197 -856 -8200 0 c 0+1 --> 1 c (-b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ -b^{4, 214}_0 ∧ p_856) -> (-b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ b^{4, 215}_0) c in CNF: c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ -p_856 ∨ -b^{4, 215}_2 c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ -p_856 ∨ -b^{4, 215}_1 c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ -p_856 ∨ b^{4, 215}_0 c in DIMACS: 8195 8196 8197 -856 -8198 0 8195 8196 8197 -856 -8199 0 8195 8196 8197 -856 8200 0 c 1+1 --> 2 c (-b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ b^{4, 214}_0 ∧ p_856) -> (-b^{4, 215}_2 ∧ b^{4, 215}_1 ∧ -b^{4, 215}_0) c in CNF: c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ -p_856 ∨ -b^{4, 215}_2 c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ -p_856 ∨ b^{4, 215}_1 c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ -p_856 ∨ -b^{4, 215}_0 c in DIMACS: 8195 8196 -8197 -856 -8198 0 8195 8196 -8197 -856 8199 0 8195 8196 -8197 -856 -8200 0 c 2+1 --> break c (-b^{4, 214}_2 ∧ b^{4, 214}_1 ∧ -b^{4, 214}_0 ∧ p_856) -> break c in CNF: c b^{4, 214}_2 ∨ -b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ -p_856 ∨ break c in DIMACS: 8195 -8196 8197 -856 1162 0 c 2-1 --> 1 c (-b^{4, 214}_2 ∧ b^{4, 214}_1 ∧ -b^{4, 214}_0 ∧ -p_856) -> (-b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ b^{4, 215}_0) c in CNF: c b^{4, 214}_2 ∨ -b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ p_856 ∨ -b^{4, 215}_2 c b^{4, 214}_2 ∨ -b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ p_856 ∨ -b^{4, 215}_1 c b^{4, 214}_2 ∨ -b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ p_856 ∨ b^{4, 215}_0 c in DIMACS: 8195 -8196 8197 856 -8198 0 8195 -8196 8197 856 -8199 0 8195 -8196 8197 856 8200 0 c 1-1 --> 0 c (-b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ b^{4, 214}_0 ∧ -p_856) -> (-b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ -b^{4, 215}_0) c in CNF: c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ p_856 ∨ -b^{4, 215}_2 c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ p_856 ∨ -b^{4, 215}_1 c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ p_856 ∨ -b^{4, 215}_0 c in DIMACS: 8195 8196 -8197 856 -8198 0 8195 8196 -8197 856 -8199 0 8195 8196 -8197 856 -8200 0 c 0-1 --> -1 c (-b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ -b^{4, 214}_0 ∧ -p_856) -> ( b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ b^{4, 215}_0) c in CNF: c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ p_856 ∨ b^{4, 215}_2 c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ p_856 ∨ -b^{4, 215}_1 c b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ p_856 ∨ b^{4, 215}_0 c in DIMACS: 8195 8196 8197 856 8198 0 8195 8196 8197 856 -8199 0 8195 8196 8197 856 8200 0 c -1-1 --> -2 c ( b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ b^{4, 214}_0 ∧ -p_856) -> ( b^{4, 215}_2 ∧ b^{4, 215}_1 ∧ -b^{4, 215}_0) c in CNF: c -b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ p_856 ∨ b^{4, 215}_2 c -b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ p_856 ∨ b^{4, 215}_1 c -b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ p_856 ∨ -b^{4, 215}_0 c in DIMACS: -8195 8196 -8197 856 8198 0 -8195 8196 -8197 856 8199 0 -8195 8196 -8197 856 -8200 0 c -2-1 --> break c ( b^{4, 214}_2 ∧ b^{4, 214}_1 ∧ -b^{4, 214}_0 ∧ -p_856) -> break c in CNF: c -b^{4, 214}_2 ∨ -b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ p_856 ∨ break c in DIMACS: -8195 -8196 8197 856 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 214}_2 ∧ -b^{4, 214}_1 ∧ -b^{4, 214}_0 ∧ true) c in CNF: c -b^{4, 214}_2 ∨ b^{4, 214}_1 ∨ b^{4, 214}_0 ∨ false c in DIMACS: -8195 8196 8197 0 c 3 does not represent an automaton state. c -(-b^{4, 214}_2 ∧ b^{4, 214}_1 ∧ b^{4, 214}_0 ∧ true) c in CNF: c b^{4, 214}_2 ∨ -b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ false c in DIMACS: 8195 -8196 -8197 0 c -3 does not represent an automaton state. c -( b^{4, 214}_2 ∧ b^{4, 214}_1 ∧ b^{4, 214}_0 ∧ true) c in CNF: c -b^{4, 214}_2 ∨ -b^{4, 214}_1 ∨ -b^{4, 214}_0 ∨ false c in DIMACS: -8195 -8196 -8197 0 c i = 215 c -2+1 --> -1 c ( b^{4, 215}_2 ∧ b^{4, 215}_1 ∧ -b^{4, 215}_0 ∧ p_860) -> ( b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ b^{4, 216}_0) c in CNF: c -b^{4, 215}_2 ∨ -b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ -p_860 ∨ b^{4, 216}_2 c -b^{4, 215}_2 ∨ -b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ -p_860 ∨ -b^{4, 216}_1 c -b^{4, 215}_2 ∨ -b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ -p_860 ∨ b^{4, 216}_0 c in DIMACS: -8198 -8199 8200 -860 8201 0 -8198 -8199 8200 -860 -8202 0 -8198 -8199 8200 -860 8203 0 c -1+1 --> 0 c ( b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ b^{4, 215}_0 ∧ p_860) -> (-b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ -b^{4, 216}_0) c in CNF: c -b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ -p_860 ∨ -b^{4, 216}_2 c -b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ -p_860 ∨ -b^{4, 216}_1 c -b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ -p_860 ∨ -b^{4, 216}_0 c in DIMACS: -8198 8199 -8200 -860 -8201 0 -8198 8199 -8200 -860 -8202 0 -8198 8199 -8200 -860 -8203 0 c 0+1 --> 1 c (-b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ -b^{4, 215}_0 ∧ p_860) -> (-b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ b^{4, 216}_0) c in CNF: c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ -p_860 ∨ -b^{4, 216}_2 c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ -p_860 ∨ -b^{4, 216}_1 c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ -p_860 ∨ b^{4, 216}_0 c in DIMACS: 8198 8199 8200 -860 -8201 0 8198 8199 8200 -860 -8202 0 8198 8199 8200 -860 8203 0 c 1+1 --> 2 c (-b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ b^{4, 215}_0 ∧ p_860) -> (-b^{4, 216}_2 ∧ b^{4, 216}_1 ∧ -b^{4, 216}_0) c in CNF: c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ -p_860 ∨ -b^{4, 216}_2 c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ -p_860 ∨ b^{4, 216}_1 c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ -p_860 ∨ -b^{4, 216}_0 c in DIMACS: 8198 8199 -8200 -860 -8201 0 8198 8199 -8200 -860 8202 0 8198 8199 -8200 -860 -8203 0 c 2+1 --> break c (-b^{4, 215}_2 ∧ b^{4, 215}_1 ∧ -b^{4, 215}_0 ∧ p_860) -> break c in CNF: c b^{4, 215}_2 ∨ -b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ -p_860 ∨ break c in DIMACS: 8198 -8199 8200 -860 1162 0 c 2-1 --> 1 c (-b^{4, 215}_2 ∧ b^{4, 215}_1 ∧ -b^{4, 215}_0 ∧ -p_860) -> (-b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ b^{4, 216}_0) c in CNF: c b^{4, 215}_2 ∨ -b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ p_860 ∨ -b^{4, 216}_2 c b^{4, 215}_2 ∨ -b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ p_860 ∨ -b^{4, 216}_1 c b^{4, 215}_2 ∨ -b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ p_860 ∨ b^{4, 216}_0 c in DIMACS: 8198 -8199 8200 860 -8201 0 8198 -8199 8200 860 -8202 0 8198 -8199 8200 860 8203 0 c 1-1 --> 0 c (-b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ b^{4, 215}_0 ∧ -p_860) -> (-b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ -b^{4, 216}_0) c in CNF: c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ p_860 ∨ -b^{4, 216}_2 c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ p_860 ∨ -b^{4, 216}_1 c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ p_860 ∨ -b^{4, 216}_0 c in DIMACS: 8198 8199 -8200 860 -8201 0 8198 8199 -8200 860 -8202 0 8198 8199 -8200 860 -8203 0 c 0-1 --> -1 c (-b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ -b^{4, 215}_0 ∧ -p_860) -> ( b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ b^{4, 216}_0) c in CNF: c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ p_860 ∨ b^{4, 216}_2 c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ p_860 ∨ -b^{4, 216}_1 c b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ p_860 ∨ b^{4, 216}_0 c in DIMACS: 8198 8199 8200 860 8201 0 8198 8199 8200 860 -8202 0 8198 8199 8200 860 8203 0 c -1-1 --> -2 c ( b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ b^{4, 215}_0 ∧ -p_860) -> ( b^{4, 216}_2 ∧ b^{4, 216}_1 ∧ -b^{4, 216}_0) c in CNF: c -b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ p_860 ∨ b^{4, 216}_2 c -b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ p_860 ∨ b^{4, 216}_1 c -b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ p_860 ∨ -b^{4, 216}_0 c in DIMACS: -8198 8199 -8200 860 8201 0 -8198 8199 -8200 860 8202 0 -8198 8199 -8200 860 -8203 0 c -2-1 --> break c ( b^{4, 215}_2 ∧ b^{4, 215}_1 ∧ -b^{4, 215}_0 ∧ -p_860) -> break c in CNF: c -b^{4, 215}_2 ∨ -b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ p_860 ∨ break c in DIMACS: -8198 -8199 8200 860 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 215}_2 ∧ -b^{4, 215}_1 ∧ -b^{4, 215}_0 ∧ true) c in CNF: c -b^{4, 215}_2 ∨ b^{4, 215}_1 ∨ b^{4, 215}_0 ∨ false c in DIMACS: -8198 8199 8200 0 c 3 does not represent an automaton state. c -(-b^{4, 215}_2 ∧ b^{4, 215}_1 ∧ b^{4, 215}_0 ∧ true) c in CNF: c b^{4, 215}_2 ∨ -b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ false c in DIMACS: 8198 -8199 -8200 0 c -3 does not represent an automaton state. c -( b^{4, 215}_2 ∧ b^{4, 215}_1 ∧ b^{4, 215}_0 ∧ true) c in CNF: c -b^{4, 215}_2 ∨ -b^{4, 215}_1 ∨ -b^{4, 215}_0 ∨ false c in DIMACS: -8198 -8199 -8200 0 c i = 216 c -2+1 --> -1 c ( b^{4, 216}_2 ∧ b^{4, 216}_1 ∧ -b^{4, 216}_0 ∧ p_864) -> ( b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ b^{4, 217}_0) c in CNF: c -b^{4, 216}_2 ∨ -b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ -p_864 ∨ b^{4, 217}_2 c -b^{4, 216}_2 ∨ -b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ -p_864 ∨ -b^{4, 217}_1 c -b^{4, 216}_2 ∨ -b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ -p_864 ∨ b^{4, 217}_0 c in DIMACS: -8201 -8202 8203 -864 8204 0 -8201 -8202 8203 -864 -8205 0 -8201 -8202 8203 -864 8206 0 c -1+1 --> 0 c ( b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ b^{4, 216}_0 ∧ p_864) -> (-b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ -b^{4, 217}_0) c in CNF: c -b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ -p_864 ∨ -b^{4, 217}_2 c -b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ -p_864 ∨ -b^{4, 217}_1 c -b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ -p_864 ∨ -b^{4, 217}_0 c in DIMACS: -8201 8202 -8203 -864 -8204 0 -8201 8202 -8203 -864 -8205 0 -8201 8202 -8203 -864 -8206 0 c 0+1 --> 1 c (-b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ -b^{4, 216}_0 ∧ p_864) -> (-b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ b^{4, 217}_0) c in CNF: c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ -p_864 ∨ -b^{4, 217}_2 c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ -p_864 ∨ -b^{4, 217}_1 c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ -p_864 ∨ b^{4, 217}_0 c in DIMACS: 8201 8202 8203 -864 -8204 0 8201 8202 8203 -864 -8205 0 8201 8202 8203 -864 8206 0 c 1+1 --> 2 c (-b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ b^{4, 216}_0 ∧ p_864) -> (-b^{4, 217}_2 ∧ b^{4, 217}_1 ∧ -b^{4, 217}_0) c in CNF: c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ -p_864 ∨ -b^{4, 217}_2 c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ -p_864 ∨ b^{4, 217}_1 c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ -p_864 ∨ -b^{4, 217}_0 c in DIMACS: 8201 8202 -8203 -864 -8204 0 8201 8202 -8203 -864 8205 0 8201 8202 -8203 -864 -8206 0 c 2+1 --> break c (-b^{4, 216}_2 ∧ b^{4, 216}_1 ∧ -b^{4, 216}_0 ∧ p_864) -> break c in CNF: c b^{4, 216}_2 ∨ -b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ -p_864 ∨ break c in DIMACS: 8201 -8202 8203 -864 1162 0 c 2-1 --> 1 c (-b^{4, 216}_2 ∧ b^{4, 216}_1 ∧ -b^{4, 216}_0 ∧ -p_864) -> (-b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ b^{4, 217}_0) c in CNF: c b^{4, 216}_2 ∨ -b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ p_864 ∨ -b^{4, 217}_2 c b^{4, 216}_2 ∨ -b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ p_864 ∨ -b^{4, 217}_1 c b^{4, 216}_2 ∨ -b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ p_864 ∨ b^{4, 217}_0 c in DIMACS: 8201 -8202 8203 864 -8204 0 8201 -8202 8203 864 -8205 0 8201 -8202 8203 864 8206 0 c 1-1 --> 0 c (-b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ b^{4, 216}_0 ∧ -p_864) -> (-b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ -b^{4, 217}_0) c in CNF: c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ p_864 ∨ -b^{4, 217}_2 c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ p_864 ∨ -b^{4, 217}_1 c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ p_864 ∨ -b^{4, 217}_0 c in DIMACS: 8201 8202 -8203 864 -8204 0 8201 8202 -8203 864 -8205 0 8201 8202 -8203 864 -8206 0 c 0-1 --> -1 c (-b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ -b^{4, 216}_0 ∧ -p_864) -> ( b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ b^{4, 217}_0) c in CNF: c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ p_864 ∨ b^{4, 217}_2 c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ p_864 ∨ -b^{4, 217}_1 c b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ p_864 ∨ b^{4, 217}_0 c in DIMACS: 8201 8202 8203 864 8204 0 8201 8202 8203 864 -8205 0 8201 8202 8203 864 8206 0 c -1-1 --> -2 c ( b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ b^{4, 216}_0 ∧ -p_864) -> ( b^{4, 217}_2 ∧ b^{4, 217}_1 ∧ -b^{4, 217}_0) c in CNF: c -b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ p_864 ∨ b^{4, 217}_2 c -b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ p_864 ∨ b^{4, 217}_1 c -b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ p_864 ∨ -b^{4, 217}_0 c in DIMACS: -8201 8202 -8203 864 8204 0 -8201 8202 -8203 864 8205 0 -8201 8202 -8203 864 -8206 0 c -2-1 --> break c ( b^{4, 216}_2 ∧ b^{4, 216}_1 ∧ -b^{4, 216}_0 ∧ -p_864) -> break c in CNF: c -b^{4, 216}_2 ∨ -b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ p_864 ∨ break c in DIMACS: -8201 -8202 8203 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 216}_2 ∧ -b^{4, 216}_1 ∧ -b^{4, 216}_0 ∧ true) c in CNF: c -b^{4, 216}_2 ∨ b^{4, 216}_1 ∨ b^{4, 216}_0 ∨ false c in DIMACS: -8201 8202 8203 0 c 3 does not represent an automaton state. c -(-b^{4, 216}_2 ∧ b^{4, 216}_1 ∧ b^{4, 216}_0 ∧ true) c in CNF: c b^{4, 216}_2 ∨ -b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ false c in DIMACS: 8201 -8202 -8203 0 c -3 does not represent an automaton state. c -( b^{4, 216}_2 ∧ b^{4, 216}_1 ∧ b^{4, 216}_0 ∧ true) c in CNF: c -b^{4, 216}_2 ∨ -b^{4, 216}_1 ∨ -b^{4, 216}_0 ∨ false c in DIMACS: -8201 -8202 -8203 0 c i = 217 c -2+1 --> -1 c ( b^{4, 217}_2 ∧ b^{4, 217}_1 ∧ -b^{4, 217}_0 ∧ p_868) -> ( b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ b^{4, 218}_0) c in CNF: c -b^{4, 217}_2 ∨ -b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ -p_868 ∨ b^{4, 218}_2 c -b^{4, 217}_2 ∨ -b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ -p_868 ∨ -b^{4, 218}_1 c -b^{4, 217}_2 ∨ -b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ -p_868 ∨ b^{4, 218}_0 c in DIMACS: -8204 -8205 8206 -868 8207 0 -8204 -8205 8206 -868 -8208 0 -8204 -8205 8206 -868 8209 0 c -1+1 --> 0 c ( b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ b^{4, 217}_0 ∧ p_868) -> (-b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ -b^{4, 218}_0) c in CNF: c -b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ -p_868 ∨ -b^{4, 218}_2 c -b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ -p_868 ∨ -b^{4, 218}_1 c -b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ -p_868 ∨ -b^{4, 218}_0 c in DIMACS: -8204 8205 -8206 -868 -8207 0 -8204 8205 -8206 -868 -8208 0 -8204 8205 -8206 -868 -8209 0 c 0+1 --> 1 c (-b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ -b^{4, 217}_0 ∧ p_868) -> (-b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ b^{4, 218}_0) c in CNF: c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ -p_868 ∨ -b^{4, 218}_2 c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ -p_868 ∨ -b^{4, 218}_1 c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ -p_868 ∨ b^{4, 218}_0 c in DIMACS: 8204 8205 8206 -868 -8207 0 8204 8205 8206 -868 -8208 0 8204 8205 8206 -868 8209 0 c 1+1 --> 2 c (-b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ b^{4, 217}_0 ∧ p_868) -> (-b^{4, 218}_2 ∧ b^{4, 218}_1 ∧ -b^{4, 218}_0) c in CNF: c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ -p_868 ∨ -b^{4, 218}_2 c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ -p_868 ∨ b^{4, 218}_1 c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ -p_868 ∨ -b^{4, 218}_0 c in DIMACS: 8204 8205 -8206 -868 -8207 0 8204 8205 -8206 -868 8208 0 8204 8205 -8206 -868 -8209 0 c 2+1 --> break c (-b^{4, 217}_2 ∧ b^{4, 217}_1 ∧ -b^{4, 217}_0 ∧ p_868) -> break c in CNF: c b^{4, 217}_2 ∨ -b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ -p_868 ∨ break c in DIMACS: 8204 -8205 8206 -868 1162 0 c 2-1 --> 1 c (-b^{4, 217}_2 ∧ b^{4, 217}_1 ∧ -b^{4, 217}_0 ∧ -p_868) -> (-b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ b^{4, 218}_0) c in CNF: c b^{4, 217}_2 ∨ -b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ p_868 ∨ -b^{4, 218}_2 c b^{4, 217}_2 ∨ -b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ p_868 ∨ -b^{4, 218}_1 c b^{4, 217}_2 ∨ -b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ p_868 ∨ b^{4, 218}_0 c in DIMACS: 8204 -8205 8206 868 -8207 0 8204 -8205 8206 868 -8208 0 8204 -8205 8206 868 8209 0 c 1-1 --> 0 c (-b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ b^{4, 217}_0 ∧ -p_868) -> (-b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ -b^{4, 218}_0) c in CNF: c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ p_868 ∨ -b^{4, 218}_2 c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ p_868 ∨ -b^{4, 218}_1 c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ p_868 ∨ -b^{4, 218}_0 c in DIMACS: 8204 8205 -8206 868 -8207 0 8204 8205 -8206 868 -8208 0 8204 8205 -8206 868 -8209 0 c 0-1 --> -1 c (-b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ -b^{4, 217}_0 ∧ -p_868) -> ( b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ b^{4, 218}_0) c in CNF: c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ p_868 ∨ b^{4, 218}_2 c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ p_868 ∨ -b^{4, 218}_1 c b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ p_868 ∨ b^{4, 218}_0 c in DIMACS: 8204 8205 8206 868 8207 0 8204 8205 8206 868 -8208 0 8204 8205 8206 868 8209 0 c -1-1 --> -2 c ( b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ b^{4, 217}_0 ∧ -p_868) -> ( b^{4, 218}_2 ∧ b^{4, 218}_1 ∧ -b^{4, 218}_0) c in CNF: c -b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ p_868 ∨ b^{4, 218}_2 c -b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ p_868 ∨ b^{4, 218}_1 c -b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ p_868 ∨ -b^{4, 218}_0 c in DIMACS: -8204 8205 -8206 868 8207 0 -8204 8205 -8206 868 8208 0 -8204 8205 -8206 868 -8209 0 c -2-1 --> break c ( b^{4, 217}_2 ∧ b^{4, 217}_1 ∧ -b^{4, 217}_0 ∧ -p_868) -> break c in CNF: c -b^{4, 217}_2 ∨ -b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ p_868 ∨ break c in DIMACS: -8204 -8205 8206 868 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 217}_2 ∧ -b^{4, 217}_1 ∧ -b^{4, 217}_0 ∧ true) c in CNF: c -b^{4, 217}_2 ∨ b^{4, 217}_1 ∨ b^{4, 217}_0 ∨ false c in DIMACS: -8204 8205 8206 0 c 3 does not represent an automaton state. c -(-b^{4, 217}_2 ∧ b^{4, 217}_1 ∧ b^{4, 217}_0 ∧ true) c in CNF: c b^{4, 217}_2 ∨ -b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ false c in DIMACS: 8204 -8205 -8206 0 c -3 does not represent an automaton state. c -( b^{4, 217}_2 ∧ b^{4, 217}_1 ∧ b^{4, 217}_0 ∧ true) c in CNF: c -b^{4, 217}_2 ∨ -b^{4, 217}_1 ∨ -b^{4, 217}_0 ∨ false c in DIMACS: -8204 -8205 -8206 0 c i = 218 c -2+1 --> -1 c ( b^{4, 218}_2 ∧ b^{4, 218}_1 ∧ -b^{4, 218}_0 ∧ p_872) -> ( b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ b^{4, 219}_0) c in CNF: c -b^{4, 218}_2 ∨ -b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ -p_872 ∨ b^{4, 219}_2 c -b^{4, 218}_2 ∨ -b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ -p_872 ∨ -b^{4, 219}_1 c -b^{4, 218}_2 ∨ -b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ -p_872 ∨ b^{4, 219}_0 c in DIMACS: -8207 -8208 8209 -872 8210 0 -8207 -8208 8209 -872 -8211 0 -8207 -8208 8209 -872 8212 0 c -1+1 --> 0 c ( b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ b^{4, 218}_0 ∧ p_872) -> (-b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ -b^{4, 219}_0) c in CNF: c -b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ -p_872 ∨ -b^{4, 219}_2 c -b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ -p_872 ∨ -b^{4, 219}_1 c -b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ -p_872 ∨ -b^{4, 219}_0 c in DIMACS: -8207 8208 -8209 -872 -8210 0 -8207 8208 -8209 -872 -8211 0 -8207 8208 -8209 -872 -8212 0 c 0+1 --> 1 c (-b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ -b^{4, 218}_0 ∧ p_872) -> (-b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ b^{4, 219}_0) c in CNF: c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ -p_872 ∨ -b^{4, 219}_2 c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ -p_872 ∨ -b^{4, 219}_1 c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ -p_872 ∨ b^{4, 219}_0 c in DIMACS: 8207 8208 8209 -872 -8210 0 8207 8208 8209 -872 -8211 0 8207 8208 8209 -872 8212 0 c 1+1 --> 2 c (-b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ b^{4, 218}_0 ∧ p_872) -> (-b^{4, 219}_2 ∧ b^{4, 219}_1 ∧ -b^{4, 219}_0) c in CNF: c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ -p_872 ∨ -b^{4, 219}_2 c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ -p_872 ∨ b^{4, 219}_1 c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ -p_872 ∨ -b^{4, 219}_0 c in DIMACS: 8207 8208 -8209 -872 -8210 0 8207 8208 -8209 -872 8211 0 8207 8208 -8209 -872 -8212 0 c 2+1 --> break c (-b^{4, 218}_2 ∧ b^{4, 218}_1 ∧ -b^{4, 218}_0 ∧ p_872) -> break c in CNF: c b^{4, 218}_2 ∨ -b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ -p_872 ∨ break c in DIMACS: 8207 -8208 8209 -872 1162 0 c 2-1 --> 1 c (-b^{4, 218}_2 ∧ b^{4, 218}_1 ∧ -b^{4, 218}_0 ∧ -p_872) -> (-b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ b^{4, 219}_0) c in CNF: c b^{4, 218}_2 ∨ -b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ p_872 ∨ -b^{4, 219}_2 c b^{4, 218}_2 ∨ -b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ p_872 ∨ -b^{4, 219}_1 c b^{4, 218}_2 ∨ -b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ p_872 ∨ b^{4, 219}_0 c in DIMACS: 8207 -8208 8209 872 -8210 0 8207 -8208 8209 872 -8211 0 8207 -8208 8209 872 8212 0 c 1-1 --> 0 c (-b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ b^{4, 218}_0 ∧ -p_872) -> (-b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ -b^{4, 219}_0) c in CNF: c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ p_872 ∨ -b^{4, 219}_2 c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ p_872 ∨ -b^{4, 219}_1 c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ p_872 ∨ -b^{4, 219}_0 c in DIMACS: 8207 8208 -8209 872 -8210 0 8207 8208 -8209 872 -8211 0 8207 8208 -8209 872 -8212 0 c 0-1 --> -1 c (-b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ -b^{4, 218}_0 ∧ -p_872) -> ( b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ b^{4, 219}_0) c in CNF: c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ p_872 ∨ b^{4, 219}_2 c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ p_872 ∨ -b^{4, 219}_1 c b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ p_872 ∨ b^{4, 219}_0 c in DIMACS: 8207 8208 8209 872 8210 0 8207 8208 8209 872 -8211 0 8207 8208 8209 872 8212 0 c -1-1 --> -2 c ( b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ b^{4, 218}_0 ∧ -p_872) -> ( b^{4, 219}_2 ∧ b^{4, 219}_1 ∧ -b^{4, 219}_0) c in CNF: c -b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ p_872 ∨ b^{4, 219}_2 c -b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ p_872 ∨ b^{4, 219}_1 c -b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ p_872 ∨ -b^{4, 219}_0 c in DIMACS: -8207 8208 -8209 872 8210 0 -8207 8208 -8209 872 8211 0 -8207 8208 -8209 872 -8212 0 c -2-1 --> break c ( b^{4, 218}_2 ∧ b^{4, 218}_1 ∧ -b^{4, 218}_0 ∧ -p_872) -> break c in CNF: c -b^{4, 218}_2 ∨ -b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ p_872 ∨ break c in DIMACS: -8207 -8208 8209 872 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 218}_2 ∧ -b^{4, 218}_1 ∧ -b^{4, 218}_0 ∧ true) c in CNF: c -b^{4, 218}_2 ∨ b^{4, 218}_1 ∨ b^{4, 218}_0 ∨ false c in DIMACS: -8207 8208 8209 0 c 3 does not represent an automaton state. c -(-b^{4, 218}_2 ∧ b^{4, 218}_1 ∧ b^{4, 218}_0 ∧ true) c in CNF: c b^{4, 218}_2 ∨ -b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ false c in DIMACS: 8207 -8208 -8209 0 c -3 does not represent an automaton state. c -( b^{4, 218}_2 ∧ b^{4, 218}_1 ∧ b^{4, 218}_0 ∧ true) c in CNF: c -b^{4, 218}_2 ∨ -b^{4, 218}_1 ∨ -b^{4, 218}_0 ∨ false c in DIMACS: -8207 -8208 -8209 0 c i = 219 c -2+1 --> -1 c ( b^{4, 219}_2 ∧ b^{4, 219}_1 ∧ -b^{4, 219}_0 ∧ p_876) -> ( b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ b^{4, 220}_0) c in CNF: c -b^{4, 219}_2 ∨ -b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ -p_876 ∨ b^{4, 220}_2 c -b^{4, 219}_2 ∨ -b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ -p_876 ∨ -b^{4, 220}_1 c -b^{4, 219}_2 ∨ -b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ -p_876 ∨ b^{4, 220}_0 c in DIMACS: -8210 -8211 8212 -876 8213 0 -8210 -8211 8212 -876 -8214 0 -8210 -8211 8212 -876 8215 0 c -1+1 --> 0 c ( b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ b^{4, 219}_0 ∧ p_876) -> (-b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ -b^{4, 220}_0) c in CNF: c -b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ -p_876 ∨ -b^{4, 220}_2 c -b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ -p_876 ∨ -b^{4, 220}_1 c -b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ -p_876 ∨ -b^{4, 220}_0 c in DIMACS: -8210 8211 -8212 -876 -8213 0 -8210 8211 -8212 -876 -8214 0 -8210 8211 -8212 -876 -8215 0 c 0+1 --> 1 c (-b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ -b^{4, 219}_0 ∧ p_876) -> (-b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ b^{4, 220}_0) c in CNF: c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ -p_876 ∨ -b^{4, 220}_2 c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ -p_876 ∨ -b^{4, 220}_1 c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ -p_876 ∨ b^{4, 220}_0 c in DIMACS: 8210 8211 8212 -876 -8213 0 8210 8211 8212 -876 -8214 0 8210 8211 8212 -876 8215 0 c 1+1 --> 2 c (-b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ b^{4, 219}_0 ∧ p_876) -> (-b^{4, 220}_2 ∧ b^{4, 220}_1 ∧ -b^{4, 220}_0) c in CNF: c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ -p_876 ∨ -b^{4, 220}_2 c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ -p_876 ∨ b^{4, 220}_1 c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ -p_876 ∨ -b^{4, 220}_0 c in DIMACS: 8210 8211 -8212 -876 -8213 0 8210 8211 -8212 -876 8214 0 8210 8211 -8212 -876 -8215 0 c 2+1 --> break c (-b^{4, 219}_2 ∧ b^{4, 219}_1 ∧ -b^{4, 219}_0 ∧ p_876) -> break c in CNF: c b^{4, 219}_2 ∨ -b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ -p_876 ∨ break c in DIMACS: 8210 -8211 8212 -876 1162 0 c 2-1 --> 1 c (-b^{4, 219}_2 ∧ b^{4, 219}_1 ∧ -b^{4, 219}_0 ∧ -p_876) -> (-b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ b^{4, 220}_0) c in CNF: c b^{4, 219}_2 ∨ -b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ p_876 ∨ -b^{4, 220}_2 c b^{4, 219}_2 ∨ -b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ p_876 ∨ -b^{4, 220}_1 c b^{4, 219}_2 ∨ -b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ p_876 ∨ b^{4, 220}_0 c in DIMACS: 8210 -8211 8212 876 -8213 0 8210 -8211 8212 876 -8214 0 8210 -8211 8212 876 8215 0 c 1-1 --> 0 c (-b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ b^{4, 219}_0 ∧ -p_876) -> (-b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ -b^{4, 220}_0) c in CNF: c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ p_876 ∨ -b^{4, 220}_2 c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ p_876 ∨ -b^{4, 220}_1 c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ p_876 ∨ -b^{4, 220}_0 c in DIMACS: 8210 8211 -8212 876 -8213 0 8210 8211 -8212 876 -8214 0 8210 8211 -8212 876 -8215 0 c 0-1 --> -1 c (-b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ -b^{4, 219}_0 ∧ -p_876) -> ( b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ b^{4, 220}_0) c in CNF: c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ p_876 ∨ b^{4, 220}_2 c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ p_876 ∨ -b^{4, 220}_1 c b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ p_876 ∨ b^{4, 220}_0 c in DIMACS: 8210 8211 8212 876 8213 0 8210 8211 8212 876 -8214 0 8210 8211 8212 876 8215 0 c -1-1 --> -2 c ( b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ b^{4, 219}_0 ∧ -p_876) -> ( b^{4, 220}_2 ∧ b^{4, 220}_1 ∧ -b^{4, 220}_0) c in CNF: c -b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ p_876 ∨ b^{4, 220}_2 c -b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ p_876 ∨ b^{4, 220}_1 c -b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ p_876 ∨ -b^{4, 220}_0 c in DIMACS: -8210 8211 -8212 876 8213 0 -8210 8211 -8212 876 8214 0 -8210 8211 -8212 876 -8215 0 c -2-1 --> break c ( b^{4, 219}_2 ∧ b^{4, 219}_1 ∧ -b^{4, 219}_0 ∧ -p_876) -> break c in CNF: c -b^{4, 219}_2 ∨ -b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ p_876 ∨ break c in DIMACS: -8210 -8211 8212 876 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 219}_2 ∧ -b^{4, 219}_1 ∧ -b^{4, 219}_0 ∧ true) c in CNF: c -b^{4, 219}_2 ∨ b^{4, 219}_1 ∨ b^{4, 219}_0 ∨ false c in DIMACS: -8210 8211 8212 0 c 3 does not represent an automaton state. c -(-b^{4, 219}_2 ∧ b^{4, 219}_1 ∧ b^{4, 219}_0 ∧ true) c in CNF: c b^{4, 219}_2 ∨ -b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ false c in DIMACS: 8210 -8211 -8212 0 c -3 does not represent an automaton state. c -( b^{4, 219}_2 ∧ b^{4, 219}_1 ∧ b^{4, 219}_0 ∧ true) c in CNF: c -b^{4, 219}_2 ∨ -b^{4, 219}_1 ∨ -b^{4, 219}_0 ∨ false c in DIMACS: -8210 -8211 -8212 0 c i = 220 c -2+1 --> -1 c ( b^{4, 220}_2 ∧ b^{4, 220}_1 ∧ -b^{4, 220}_0 ∧ p_880) -> ( b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ b^{4, 221}_0) c in CNF: c -b^{4, 220}_2 ∨ -b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ -p_880 ∨ b^{4, 221}_2 c -b^{4, 220}_2 ∨ -b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ -p_880 ∨ -b^{4, 221}_1 c -b^{4, 220}_2 ∨ -b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ -p_880 ∨ b^{4, 221}_0 c in DIMACS: -8213 -8214 8215 -880 8216 0 -8213 -8214 8215 -880 -8217 0 -8213 -8214 8215 -880 8218 0 c -1+1 --> 0 c ( b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ b^{4, 220}_0 ∧ p_880) -> (-b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ -b^{4, 221}_0) c in CNF: c -b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ -p_880 ∨ -b^{4, 221}_2 c -b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ -p_880 ∨ -b^{4, 221}_1 c -b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ -p_880 ∨ -b^{4, 221}_0 c in DIMACS: -8213 8214 -8215 -880 -8216 0 -8213 8214 -8215 -880 -8217 0 -8213 8214 -8215 -880 -8218 0 c 0+1 --> 1 c (-b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ -b^{4, 220}_0 ∧ p_880) -> (-b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ b^{4, 221}_0) c in CNF: c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ -p_880 ∨ -b^{4, 221}_2 c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ -p_880 ∨ -b^{4, 221}_1 c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ -p_880 ∨ b^{4, 221}_0 c in DIMACS: 8213 8214 8215 -880 -8216 0 8213 8214 8215 -880 -8217 0 8213 8214 8215 -880 8218 0 c 1+1 --> 2 c (-b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ b^{4, 220}_0 ∧ p_880) -> (-b^{4, 221}_2 ∧ b^{4, 221}_1 ∧ -b^{4, 221}_0) c in CNF: c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ -p_880 ∨ -b^{4, 221}_2 c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ -p_880 ∨ b^{4, 221}_1 c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ -p_880 ∨ -b^{4, 221}_0 c in DIMACS: 8213 8214 -8215 -880 -8216 0 8213 8214 -8215 -880 8217 0 8213 8214 -8215 -880 -8218 0 c 2+1 --> break c (-b^{4, 220}_2 ∧ b^{4, 220}_1 ∧ -b^{4, 220}_0 ∧ p_880) -> break c in CNF: c b^{4, 220}_2 ∨ -b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ -p_880 ∨ break c in DIMACS: 8213 -8214 8215 -880 1162 0 c 2-1 --> 1 c (-b^{4, 220}_2 ∧ b^{4, 220}_1 ∧ -b^{4, 220}_0 ∧ -p_880) -> (-b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ b^{4, 221}_0) c in CNF: c b^{4, 220}_2 ∨ -b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ p_880 ∨ -b^{4, 221}_2 c b^{4, 220}_2 ∨ -b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ p_880 ∨ -b^{4, 221}_1 c b^{4, 220}_2 ∨ -b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ p_880 ∨ b^{4, 221}_0 c in DIMACS: 8213 -8214 8215 880 -8216 0 8213 -8214 8215 880 -8217 0 8213 -8214 8215 880 8218 0 c 1-1 --> 0 c (-b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ b^{4, 220}_0 ∧ -p_880) -> (-b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ -b^{4, 221}_0) c in CNF: c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ p_880 ∨ -b^{4, 221}_2 c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ p_880 ∨ -b^{4, 221}_1 c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ p_880 ∨ -b^{4, 221}_0 c in DIMACS: 8213 8214 -8215 880 -8216 0 8213 8214 -8215 880 -8217 0 8213 8214 -8215 880 -8218 0 c 0-1 --> -1 c (-b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ -b^{4, 220}_0 ∧ -p_880) -> ( b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ b^{4, 221}_0) c in CNF: c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ p_880 ∨ b^{4, 221}_2 c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ p_880 ∨ -b^{4, 221}_1 c b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ p_880 ∨ b^{4, 221}_0 c in DIMACS: 8213 8214 8215 880 8216 0 8213 8214 8215 880 -8217 0 8213 8214 8215 880 8218 0 c -1-1 --> -2 c ( b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ b^{4, 220}_0 ∧ -p_880) -> ( b^{4, 221}_2 ∧ b^{4, 221}_1 ∧ -b^{4, 221}_0) c in CNF: c -b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ p_880 ∨ b^{4, 221}_2 c -b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ p_880 ∨ b^{4, 221}_1 c -b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ p_880 ∨ -b^{4, 221}_0 c in DIMACS: -8213 8214 -8215 880 8216 0 -8213 8214 -8215 880 8217 0 -8213 8214 -8215 880 -8218 0 c -2-1 --> break c ( b^{4, 220}_2 ∧ b^{4, 220}_1 ∧ -b^{4, 220}_0 ∧ -p_880) -> break c in CNF: c -b^{4, 220}_2 ∨ -b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ p_880 ∨ break c in DIMACS: -8213 -8214 8215 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 220}_2 ∧ -b^{4, 220}_1 ∧ -b^{4, 220}_0 ∧ true) c in CNF: c -b^{4, 220}_2 ∨ b^{4, 220}_1 ∨ b^{4, 220}_0 ∨ false c in DIMACS: -8213 8214 8215 0 c 3 does not represent an automaton state. c -(-b^{4, 220}_2 ∧ b^{4, 220}_1 ∧ b^{4, 220}_0 ∧ true) c in CNF: c b^{4, 220}_2 ∨ -b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ false c in DIMACS: 8213 -8214 -8215 0 c -3 does not represent an automaton state. c -( b^{4, 220}_2 ∧ b^{4, 220}_1 ∧ b^{4, 220}_0 ∧ true) c in CNF: c -b^{4, 220}_2 ∨ -b^{4, 220}_1 ∨ -b^{4, 220}_0 ∨ false c in DIMACS: -8213 -8214 -8215 0 c i = 221 c -2+1 --> -1 c ( b^{4, 221}_2 ∧ b^{4, 221}_1 ∧ -b^{4, 221}_0 ∧ p_884) -> ( b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ b^{4, 222}_0) c in CNF: c -b^{4, 221}_2 ∨ -b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ -p_884 ∨ b^{4, 222}_2 c -b^{4, 221}_2 ∨ -b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ -p_884 ∨ -b^{4, 222}_1 c -b^{4, 221}_2 ∨ -b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ -p_884 ∨ b^{4, 222}_0 c in DIMACS: -8216 -8217 8218 -884 8219 0 -8216 -8217 8218 -884 -8220 0 -8216 -8217 8218 -884 8221 0 c -1+1 --> 0 c ( b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ b^{4, 221}_0 ∧ p_884) -> (-b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ -b^{4, 222}_0) c in CNF: c -b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ -p_884 ∨ -b^{4, 222}_2 c -b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ -p_884 ∨ -b^{4, 222}_1 c -b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ -p_884 ∨ -b^{4, 222}_0 c in DIMACS: -8216 8217 -8218 -884 -8219 0 -8216 8217 -8218 -884 -8220 0 -8216 8217 -8218 -884 -8221 0 c 0+1 --> 1 c (-b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ -b^{4, 221}_0 ∧ p_884) -> (-b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ b^{4, 222}_0) c in CNF: c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ -p_884 ∨ -b^{4, 222}_2 c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ -p_884 ∨ -b^{4, 222}_1 c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ -p_884 ∨ b^{4, 222}_0 c in DIMACS: 8216 8217 8218 -884 -8219 0 8216 8217 8218 -884 -8220 0 8216 8217 8218 -884 8221 0 c 1+1 --> 2 c (-b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ b^{4, 221}_0 ∧ p_884) -> (-b^{4, 222}_2 ∧ b^{4, 222}_1 ∧ -b^{4, 222}_0) c in CNF: c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ -p_884 ∨ -b^{4, 222}_2 c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ -p_884 ∨ b^{4, 222}_1 c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ -p_884 ∨ -b^{4, 222}_0 c in DIMACS: 8216 8217 -8218 -884 -8219 0 8216 8217 -8218 -884 8220 0 8216 8217 -8218 -884 -8221 0 c 2+1 --> break c (-b^{4, 221}_2 ∧ b^{4, 221}_1 ∧ -b^{4, 221}_0 ∧ p_884) -> break c in CNF: c b^{4, 221}_2 ∨ -b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ -p_884 ∨ break c in DIMACS: 8216 -8217 8218 -884 1162 0 c 2-1 --> 1 c (-b^{4, 221}_2 ∧ b^{4, 221}_1 ∧ -b^{4, 221}_0 ∧ -p_884) -> (-b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ b^{4, 222}_0) c in CNF: c b^{4, 221}_2 ∨ -b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ p_884 ∨ -b^{4, 222}_2 c b^{4, 221}_2 ∨ -b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ p_884 ∨ -b^{4, 222}_1 c b^{4, 221}_2 ∨ -b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ p_884 ∨ b^{4, 222}_0 c in DIMACS: 8216 -8217 8218 884 -8219 0 8216 -8217 8218 884 -8220 0 8216 -8217 8218 884 8221 0 c 1-1 --> 0 c (-b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ b^{4, 221}_0 ∧ -p_884) -> (-b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ -b^{4, 222}_0) c in CNF: c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ p_884 ∨ -b^{4, 222}_2 c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ p_884 ∨ -b^{4, 222}_1 c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ p_884 ∨ -b^{4, 222}_0 c in DIMACS: 8216 8217 -8218 884 -8219 0 8216 8217 -8218 884 -8220 0 8216 8217 -8218 884 -8221 0 c 0-1 --> -1 c (-b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ -b^{4, 221}_0 ∧ -p_884) -> ( b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ b^{4, 222}_0) c in CNF: c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ p_884 ∨ b^{4, 222}_2 c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ p_884 ∨ -b^{4, 222}_1 c b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ p_884 ∨ b^{4, 222}_0 c in DIMACS: 8216 8217 8218 884 8219 0 8216 8217 8218 884 -8220 0 8216 8217 8218 884 8221 0 c -1-1 --> -2 c ( b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ b^{4, 221}_0 ∧ -p_884) -> ( b^{4, 222}_2 ∧ b^{4, 222}_1 ∧ -b^{4, 222}_0) c in CNF: c -b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ p_884 ∨ b^{4, 222}_2 c -b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ p_884 ∨ b^{4, 222}_1 c -b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ p_884 ∨ -b^{4, 222}_0 c in DIMACS: -8216 8217 -8218 884 8219 0 -8216 8217 -8218 884 8220 0 -8216 8217 -8218 884 -8221 0 c -2-1 --> break c ( b^{4, 221}_2 ∧ b^{4, 221}_1 ∧ -b^{4, 221}_0 ∧ -p_884) -> break c in CNF: c -b^{4, 221}_2 ∨ -b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ p_884 ∨ break c in DIMACS: -8216 -8217 8218 884 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 221}_2 ∧ -b^{4, 221}_1 ∧ -b^{4, 221}_0 ∧ true) c in CNF: c -b^{4, 221}_2 ∨ b^{4, 221}_1 ∨ b^{4, 221}_0 ∨ false c in DIMACS: -8216 8217 8218 0 c 3 does not represent an automaton state. c -(-b^{4, 221}_2 ∧ b^{4, 221}_1 ∧ b^{4, 221}_0 ∧ true) c in CNF: c b^{4, 221}_2 ∨ -b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ false c in DIMACS: 8216 -8217 -8218 0 c -3 does not represent an automaton state. c -( b^{4, 221}_2 ∧ b^{4, 221}_1 ∧ b^{4, 221}_0 ∧ true) c in CNF: c -b^{4, 221}_2 ∨ -b^{4, 221}_1 ∨ -b^{4, 221}_0 ∨ false c in DIMACS: -8216 -8217 -8218 0 c i = 222 c -2+1 --> -1 c ( b^{4, 222}_2 ∧ b^{4, 222}_1 ∧ -b^{4, 222}_0 ∧ p_888) -> ( b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ b^{4, 223}_0) c in CNF: c -b^{4, 222}_2 ∨ -b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ -p_888 ∨ b^{4, 223}_2 c -b^{4, 222}_2 ∨ -b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ -p_888 ∨ -b^{4, 223}_1 c -b^{4, 222}_2 ∨ -b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ -p_888 ∨ b^{4, 223}_0 c in DIMACS: -8219 -8220 8221 -888 8222 0 -8219 -8220 8221 -888 -8223 0 -8219 -8220 8221 -888 8224 0 c -1+1 --> 0 c ( b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ b^{4, 222}_0 ∧ p_888) -> (-b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ -b^{4, 223}_0) c in CNF: c -b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ -p_888 ∨ -b^{4, 223}_2 c -b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ -p_888 ∨ -b^{4, 223}_1 c -b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ -p_888 ∨ -b^{4, 223}_0 c in DIMACS: -8219 8220 -8221 -888 -8222 0 -8219 8220 -8221 -888 -8223 0 -8219 8220 -8221 -888 -8224 0 c 0+1 --> 1 c (-b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ -b^{4, 222}_0 ∧ p_888) -> (-b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ b^{4, 223}_0) c in CNF: c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ -p_888 ∨ -b^{4, 223}_2 c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ -p_888 ∨ -b^{4, 223}_1 c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ -p_888 ∨ b^{4, 223}_0 c in DIMACS: 8219 8220 8221 -888 -8222 0 8219 8220 8221 -888 -8223 0 8219 8220 8221 -888 8224 0 c 1+1 --> 2 c (-b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ b^{4, 222}_0 ∧ p_888) -> (-b^{4, 223}_2 ∧ b^{4, 223}_1 ∧ -b^{4, 223}_0) c in CNF: c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ -p_888 ∨ -b^{4, 223}_2 c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ -p_888 ∨ b^{4, 223}_1 c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ -p_888 ∨ -b^{4, 223}_0 c in DIMACS: 8219 8220 -8221 -888 -8222 0 8219 8220 -8221 -888 8223 0 8219 8220 -8221 -888 -8224 0 c 2+1 --> break c (-b^{4, 222}_2 ∧ b^{4, 222}_1 ∧ -b^{4, 222}_0 ∧ p_888) -> break c in CNF: c b^{4, 222}_2 ∨ -b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ -p_888 ∨ break c in DIMACS: 8219 -8220 8221 -888 1162 0 c 2-1 --> 1 c (-b^{4, 222}_2 ∧ b^{4, 222}_1 ∧ -b^{4, 222}_0 ∧ -p_888) -> (-b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ b^{4, 223}_0) c in CNF: c b^{4, 222}_2 ∨ -b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ p_888 ∨ -b^{4, 223}_2 c b^{4, 222}_2 ∨ -b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ p_888 ∨ -b^{4, 223}_1 c b^{4, 222}_2 ∨ -b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ p_888 ∨ b^{4, 223}_0 c in DIMACS: 8219 -8220 8221 888 -8222 0 8219 -8220 8221 888 -8223 0 8219 -8220 8221 888 8224 0 c 1-1 --> 0 c (-b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ b^{4, 222}_0 ∧ -p_888) -> (-b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ -b^{4, 223}_0) c in CNF: c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ p_888 ∨ -b^{4, 223}_2 c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ p_888 ∨ -b^{4, 223}_1 c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ p_888 ∨ -b^{4, 223}_0 c in DIMACS: 8219 8220 -8221 888 -8222 0 8219 8220 -8221 888 -8223 0 8219 8220 -8221 888 -8224 0 c 0-1 --> -1 c (-b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ -b^{4, 222}_0 ∧ -p_888) -> ( b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ b^{4, 223}_0) c in CNF: c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ p_888 ∨ b^{4, 223}_2 c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ p_888 ∨ -b^{4, 223}_1 c b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ p_888 ∨ b^{4, 223}_0 c in DIMACS: 8219 8220 8221 888 8222 0 8219 8220 8221 888 -8223 0 8219 8220 8221 888 8224 0 c -1-1 --> -2 c ( b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ b^{4, 222}_0 ∧ -p_888) -> ( b^{4, 223}_2 ∧ b^{4, 223}_1 ∧ -b^{4, 223}_0) c in CNF: c -b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ p_888 ∨ b^{4, 223}_2 c -b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ p_888 ∨ b^{4, 223}_1 c -b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ p_888 ∨ -b^{4, 223}_0 c in DIMACS: -8219 8220 -8221 888 8222 0 -8219 8220 -8221 888 8223 0 -8219 8220 -8221 888 -8224 0 c -2-1 --> break c ( b^{4, 222}_2 ∧ b^{4, 222}_1 ∧ -b^{4, 222}_0 ∧ -p_888) -> break c in CNF: c -b^{4, 222}_2 ∨ -b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ p_888 ∨ break c in DIMACS: -8219 -8220 8221 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 222}_2 ∧ -b^{4, 222}_1 ∧ -b^{4, 222}_0 ∧ true) c in CNF: c -b^{4, 222}_2 ∨ b^{4, 222}_1 ∨ b^{4, 222}_0 ∨ false c in DIMACS: -8219 8220 8221 0 c 3 does not represent an automaton state. c -(-b^{4, 222}_2 ∧ b^{4, 222}_1 ∧ b^{4, 222}_0 ∧ true) c in CNF: c b^{4, 222}_2 ∨ -b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ false c in DIMACS: 8219 -8220 -8221 0 c -3 does not represent an automaton state. c -( b^{4, 222}_2 ∧ b^{4, 222}_1 ∧ b^{4, 222}_0 ∧ true) c in CNF: c -b^{4, 222}_2 ∨ -b^{4, 222}_1 ∨ -b^{4, 222}_0 ∨ false c in DIMACS: -8219 -8220 -8221 0 c i = 223 c -2+1 --> -1 c ( b^{4, 223}_2 ∧ b^{4, 223}_1 ∧ -b^{4, 223}_0 ∧ p_892) -> ( b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ b^{4, 224}_0) c in CNF: c -b^{4, 223}_2 ∨ -b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ -p_892 ∨ b^{4, 224}_2 c -b^{4, 223}_2 ∨ -b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ -p_892 ∨ -b^{4, 224}_1 c -b^{4, 223}_2 ∨ -b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ -p_892 ∨ b^{4, 224}_0 c in DIMACS: -8222 -8223 8224 -892 8225 0 -8222 -8223 8224 -892 -8226 0 -8222 -8223 8224 -892 8227 0 c -1+1 --> 0 c ( b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ b^{4, 223}_0 ∧ p_892) -> (-b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ -b^{4, 224}_0) c in CNF: c -b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ -p_892 ∨ -b^{4, 224}_2 c -b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ -p_892 ∨ -b^{4, 224}_1 c -b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ -p_892 ∨ -b^{4, 224}_0 c in DIMACS: -8222 8223 -8224 -892 -8225 0 -8222 8223 -8224 -892 -8226 0 -8222 8223 -8224 -892 -8227 0 c 0+1 --> 1 c (-b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ -b^{4, 223}_0 ∧ p_892) -> (-b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ b^{4, 224}_0) c in CNF: c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ -p_892 ∨ -b^{4, 224}_2 c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ -p_892 ∨ -b^{4, 224}_1 c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ -p_892 ∨ b^{4, 224}_0 c in DIMACS: 8222 8223 8224 -892 -8225 0 8222 8223 8224 -892 -8226 0 8222 8223 8224 -892 8227 0 c 1+1 --> 2 c (-b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ b^{4, 223}_0 ∧ p_892) -> (-b^{4, 224}_2 ∧ b^{4, 224}_1 ∧ -b^{4, 224}_0) c in CNF: c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ -p_892 ∨ -b^{4, 224}_2 c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ -p_892 ∨ b^{4, 224}_1 c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ -p_892 ∨ -b^{4, 224}_0 c in DIMACS: 8222 8223 -8224 -892 -8225 0 8222 8223 -8224 -892 8226 0 8222 8223 -8224 -892 -8227 0 c 2+1 --> break c (-b^{4, 223}_2 ∧ b^{4, 223}_1 ∧ -b^{4, 223}_0 ∧ p_892) -> break c in CNF: c b^{4, 223}_2 ∨ -b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ -p_892 ∨ break c in DIMACS: 8222 -8223 8224 -892 1162 0 c 2-1 --> 1 c (-b^{4, 223}_2 ∧ b^{4, 223}_1 ∧ -b^{4, 223}_0 ∧ -p_892) -> (-b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ b^{4, 224}_0) c in CNF: c b^{4, 223}_2 ∨ -b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ p_892 ∨ -b^{4, 224}_2 c b^{4, 223}_2 ∨ -b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ p_892 ∨ -b^{4, 224}_1 c b^{4, 223}_2 ∨ -b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ p_892 ∨ b^{4, 224}_0 c in DIMACS: 8222 -8223 8224 892 -8225 0 8222 -8223 8224 892 -8226 0 8222 -8223 8224 892 8227 0 c 1-1 --> 0 c (-b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ b^{4, 223}_0 ∧ -p_892) -> (-b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ -b^{4, 224}_0) c in CNF: c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ p_892 ∨ -b^{4, 224}_2 c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ p_892 ∨ -b^{4, 224}_1 c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ p_892 ∨ -b^{4, 224}_0 c in DIMACS: 8222 8223 -8224 892 -8225 0 8222 8223 -8224 892 -8226 0 8222 8223 -8224 892 -8227 0 c 0-1 --> -1 c (-b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ -b^{4, 223}_0 ∧ -p_892) -> ( b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ b^{4, 224}_0) c in CNF: c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ p_892 ∨ b^{4, 224}_2 c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ p_892 ∨ -b^{4, 224}_1 c b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ p_892 ∨ b^{4, 224}_0 c in DIMACS: 8222 8223 8224 892 8225 0 8222 8223 8224 892 -8226 0 8222 8223 8224 892 8227 0 c -1-1 --> -2 c ( b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ b^{4, 223}_0 ∧ -p_892) -> ( b^{4, 224}_2 ∧ b^{4, 224}_1 ∧ -b^{4, 224}_0) c in CNF: c -b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ p_892 ∨ b^{4, 224}_2 c -b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ p_892 ∨ b^{4, 224}_1 c -b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ p_892 ∨ -b^{4, 224}_0 c in DIMACS: -8222 8223 -8224 892 8225 0 -8222 8223 -8224 892 8226 0 -8222 8223 -8224 892 -8227 0 c -2-1 --> break c ( b^{4, 223}_2 ∧ b^{4, 223}_1 ∧ -b^{4, 223}_0 ∧ -p_892) -> break c in CNF: c -b^{4, 223}_2 ∨ -b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ p_892 ∨ break c in DIMACS: -8222 -8223 8224 892 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 223}_2 ∧ -b^{4, 223}_1 ∧ -b^{4, 223}_0 ∧ true) c in CNF: c -b^{4, 223}_2 ∨ b^{4, 223}_1 ∨ b^{4, 223}_0 ∨ false c in DIMACS: -8222 8223 8224 0 c 3 does not represent an automaton state. c -(-b^{4, 223}_2 ∧ b^{4, 223}_1 ∧ b^{4, 223}_0 ∧ true) c in CNF: c b^{4, 223}_2 ∨ -b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ false c in DIMACS: 8222 -8223 -8224 0 c -3 does not represent an automaton state. c -( b^{4, 223}_2 ∧ b^{4, 223}_1 ∧ b^{4, 223}_0 ∧ true) c in CNF: c -b^{4, 223}_2 ∨ -b^{4, 223}_1 ∨ -b^{4, 223}_0 ∨ false c in DIMACS: -8222 -8223 -8224 0 c i = 224 c -2+1 --> -1 c ( b^{4, 224}_2 ∧ b^{4, 224}_1 ∧ -b^{4, 224}_0 ∧ p_896) -> ( b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ b^{4, 225}_0) c in CNF: c -b^{4, 224}_2 ∨ -b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ -p_896 ∨ b^{4, 225}_2 c -b^{4, 224}_2 ∨ -b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ -p_896 ∨ -b^{4, 225}_1 c -b^{4, 224}_2 ∨ -b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ -p_896 ∨ b^{4, 225}_0 c in DIMACS: -8225 -8226 8227 -896 8228 0 -8225 -8226 8227 -896 -8229 0 -8225 -8226 8227 -896 8230 0 c -1+1 --> 0 c ( b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ b^{4, 224}_0 ∧ p_896) -> (-b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ -b^{4, 225}_0) c in CNF: c -b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ -p_896 ∨ -b^{4, 225}_2 c -b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ -p_896 ∨ -b^{4, 225}_1 c -b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ -p_896 ∨ -b^{4, 225}_0 c in DIMACS: -8225 8226 -8227 -896 -8228 0 -8225 8226 -8227 -896 -8229 0 -8225 8226 -8227 -896 -8230 0 c 0+1 --> 1 c (-b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ -b^{4, 224}_0 ∧ p_896) -> (-b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ b^{4, 225}_0) c in CNF: c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ -p_896 ∨ -b^{4, 225}_2 c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ -p_896 ∨ -b^{4, 225}_1 c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ -p_896 ∨ b^{4, 225}_0 c in DIMACS: 8225 8226 8227 -896 -8228 0 8225 8226 8227 -896 -8229 0 8225 8226 8227 -896 8230 0 c 1+1 --> 2 c (-b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ b^{4, 224}_0 ∧ p_896) -> (-b^{4, 225}_2 ∧ b^{4, 225}_1 ∧ -b^{4, 225}_0) c in CNF: c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ -p_896 ∨ -b^{4, 225}_2 c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ -p_896 ∨ b^{4, 225}_1 c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ -p_896 ∨ -b^{4, 225}_0 c in DIMACS: 8225 8226 -8227 -896 -8228 0 8225 8226 -8227 -896 8229 0 8225 8226 -8227 -896 -8230 0 c 2+1 --> break c (-b^{4, 224}_2 ∧ b^{4, 224}_1 ∧ -b^{4, 224}_0 ∧ p_896) -> break c in CNF: c b^{4, 224}_2 ∨ -b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ -p_896 ∨ break c in DIMACS: 8225 -8226 8227 -896 1162 0 c 2-1 --> 1 c (-b^{4, 224}_2 ∧ b^{4, 224}_1 ∧ -b^{4, 224}_0 ∧ -p_896) -> (-b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ b^{4, 225}_0) c in CNF: c b^{4, 224}_2 ∨ -b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ p_896 ∨ -b^{4, 225}_2 c b^{4, 224}_2 ∨ -b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ p_896 ∨ -b^{4, 225}_1 c b^{4, 224}_2 ∨ -b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ p_896 ∨ b^{4, 225}_0 c in DIMACS: 8225 -8226 8227 896 -8228 0 8225 -8226 8227 896 -8229 0 8225 -8226 8227 896 8230 0 c 1-1 --> 0 c (-b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ b^{4, 224}_0 ∧ -p_896) -> (-b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ -b^{4, 225}_0) c in CNF: c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ p_896 ∨ -b^{4, 225}_2 c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ p_896 ∨ -b^{4, 225}_1 c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ p_896 ∨ -b^{4, 225}_0 c in DIMACS: 8225 8226 -8227 896 -8228 0 8225 8226 -8227 896 -8229 0 8225 8226 -8227 896 -8230 0 c 0-1 --> -1 c (-b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ -b^{4, 224}_0 ∧ -p_896) -> ( b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ b^{4, 225}_0) c in CNF: c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ p_896 ∨ b^{4, 225}_2 c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ p_896 ∨ -b^{4, 225}_1 c b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ p_896 ∨ b^{4, 225}_0 c in DIMACS: 8225 8226 8227 896 8228 0 8225 8226 8227 896 -8229 0 8225 8226 8227 896 8230 0 c -1-1 --> -2 c ( b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ b^{4, 224}_0 ∧ -p_896) -> ( b^{4, 225}_2 ∧ b^{4, 225}_1 ∧ -b^{4, 225}_0) c in CNF: c -b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ p_896 ∨ b^{4, 225}_2 c -b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ p_896 ∨ b^{4, 225}_1 c -b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ p_896 ∨ -b^{4, 225}_0 c in DIMACS: -8225 8226 -8227 896 8228 0 -8225 8226 -8227 896 8229 0 -8225 8226 -8227 896 -8230 0 c -2-1 --> break c ( b^{4, 224}_2 ∧ b^{4, 224}_1 ∧ -b^{4, 224}_0 ∧ -p_896) -> break c in CNF: c -b^{4, 224}_2 ∨ -b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ p_896 ∨ break c in DIMACS: -8225 -8226 8227 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 224}_2 ∧ -b^{4, 224}_1 ∧ -b^{4, 224}_0 ∧ true) c in CNF: c -b^{4, 224}_2 ∨ b^{4, 224}_1 ∨ b^{4, 224}_0 ∨ false c in DIMACS: -8225 8226 8227 0 c 3 does not represent an automaton state. c -(-b^{4, 224}_2 ∧ b^{4, 224}_1 ∧ b^{4, 224}_0 ∧ true) c in CNF: c b^{4, 224}_2 ∨ -b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ false c in DIMACS: 8225 -8226 -8227 0 c -3 does not represent an automaton state. c -( b^{4, 224}_2 ∧ b^{4, 224}_1 ∧ b^{4, 224}_0 ∧ true) c in CNF: c -b^{4, 224}_2 ∨ -b^{4, 224}_1 ∨ -b^{4, 224}_0 ∨ false c in DIMACS: -8225 -8226 -8227 0 c i = 225 c -2+1 --> -1 c ( b^{4, 225}_2 ∧ b^{4, 225}_1 ∧ -b^{4, 225}_0 ∧ p_900) -> ( b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ b^{4, 226}_0) c in CNF: c -b^{4, 225}_2 ∨ -b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ -p_900 ∨ b^{4, 226}_2 c -b^{4, 225}_2 ∨ -b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ -p_900 ∨ -b^{4, 226}_1 c -b^{4, 225}_2 ∨ -b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ -p_900 ∨ b^{4, 226}_0 c in DIMACS: -8228 -8229 8230 -900 8231 0 -8228 -8229 8230 -900 -8232 0 -8228 -8229 8230 -900 8233 0 c -1+1 --> 0 c ( b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ b^{4, 225}_0 ∧ p_900) -> (-b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ -b^{4, 226}_0) c in CNF: c -b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ -p_900 ∨ -b^{4, 226}_2 c -b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ -p_900 ∨ -b^{4, 226}_1 c -b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ -p_900 ∨ -b^{4, 226}_0 c in DIMACS: -8228 8229 -8230 -900 -8231 0 -8228 8229 -8230 -900 -8232 0 -8228 8229 -8230 -900 -8233 0 c 0+1 --> 1 c (-b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ -b^{4, 225}_0 ∧ p_900) -> (-b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ b^{4, 226}_0) c in CNF: c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ -p_900 ∨ -b^{4, 226}_2 c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ -p_900 ∨ -b^{4, 226}_1 c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ -p_900 ∨ b^{4, 226}_0 c in DIMACS: 8228 8229 8230 -900 -8231 0 8228 8229 8230 -900 -8232 0 8228 8229 8230 -900 8233 0 c 1+1 --> 2 c (-b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ b^{4, 225}_0 ∧ p_900) -> (-b^{4, 226}_2 ∧ b^{4, 226}_1 ∧ -b^{4, 226}_0) c in CNF: c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ -p_900 ∨ -b^{4, 226}_2 c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ -p_900 ∨ b^{4, 226}_1 c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ -p_900 ∨ -b^{4, 226}_0 c in DIMACS: 8228 8229 -8230 -900 -8231 0 8228 8229 -8230 -900 8232 0 8228 8229 -8230 -900 -8233 0 c 2+1 --> break c (-b^{4, 225}_2 ∧ b^{4, 225}_1 ∧ -b^{4, 225}_0 ∧ p_900) -> break c in CNF: c b^{4, 225}_2 ∨ -b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ -p_900 ∨ break c in DIMACS: 8228 -8229 8230 -900 1162 0 c 2-1 --> 1 c (-b^{4, 225}_2 ∧ b^{4, 225}_1 ∧ -b^{4, 225}_0 ∧ -p_900) -> (-b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ b^{4, 226}_0) c in CNF: c b^{4, 225}_2 ∨ -b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ p_900 ∨ -b^{4, 226}_2 c b^{4, 225}_2 ∨ -b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ p_900 ∨ -b^{4, 226}_1 c b^{4, 225}_2 ∨ -b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ p_900 ∨ b^{4, 226}_0 c in DIMACS: 8228 -8229 8230 900 -8231 0 8228 -8229 8230 900 -8232 0 8228 -8229 8230 900 8233 0 c 1-1 --> 0 c (-b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ b^{4, 225}_0 ∧ -p_900) -> (-b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ -b^{4, 226}_0) c in CNF: c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ p_900 ∨ -b^{4, 226}_2 c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ p_900 ∨ -b^{4, 226}_1 c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ p_900 ∨ -b^{4, 226}_0 c in DIMACS: 8228 8229 -8230 900 -8231 0 8228 8229 -8230 900 -8232 0 8228 8229 -8230 900 -8233 0 c 0-1 --> -1 c (-b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ -b^{4, 225}_0 ∧ -p_900) -> ( b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ b^{4, 226}_0) c in CNF: c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ p_900 ∨ b^{4, 226}_2 c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ p_900 ∨ -b^{4, 226}_1 c b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ p_900 ∨ b^{4, 226}_0 c in DIMACS: 8228 8229 8230 900 8231 0 8228 8229 8230 900 -8232 0 8228 8229 8230 900 8233 0 c -1-1 --> -2 c ( b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ b^{4, 225}_0 ∧ -p_900) -> ( b^{4, 226}_2 ∧ b^{4, 226}_1 ∧ -b^{4, 226}_0) c in CNF: c -b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ p_900 ∨ b^{4, 226}_2 c -b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ p_900 ∨ b^{4, 226}_1 c -b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ p_900 ∨ -b^{4, 226}_0 c in DIMACS: -8228 8229 -8230 900 8231 0 -8228 8229 -8230 900 8232 0 -8228 8229 -8230 900 -8233 0 c -2-1 --> break c ( b^{4, 225}_2 ∧ b^{4, 225}_1 ∧ -b^{4, 225}_0 ∧ -p_900) -> break c in CNF: c -b^{4, 225}_2 ∨ -b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ p_900 ∨ break c in DIMACS: -8228 -8229 8230 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 225}_2 ∧ -b^{4, 225}_1 ∧ -b^{4, 225}_0 ∧ true) c in CNF: c -b^{4, 225}_2 ∨ b^{4, 225}_1 ∨ b^{4, 225}_0 ∨ false c in DIMACS: -8228 8229 8230 0 c 3 does not represent an automaton state. c -(-b^{4, 225}_2 ∧ b^{4, 225}_1 ∧ b^{4, 225}_0 ∧ true) c in CNF: c b^{4, 225}_2 ∨ -b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ false c in DIMACS: 8228 -8229 -8230 0 c -3 does not represent an automaton state. c -( b^{4, 225}_2 ∧ b^{4, 225}_1 ∧ b^{4, 225}_0 ∧ true) c in CNF: c -b^{4, 225}_2 ∨ -b^{4, 225}_1 ∨ -b^{4, 225}_0 ∨ false c in DIMACS: -8228 -8229 -8230 0 c i = 226 c -2+1 --> -1 c ( b^{4, 226}_2 ∧ b^{4, 226}_1 ∧ -b^{4, 226}_0 ∧ p_904) -> ( b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ b^{4, 227}_0) c in CNF: c -b^{4, 226}_2 ∨ -b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ -p_904 ∨ b^{4, 227}_2 c -b^{4, 226}_2 ∨ -b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ -p_904 ∨ -b^{4, 227}_1 c -b^{4, 226}_2 ∨ -b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ -p_904 ∨ b^{4, 227}_0 c in DIMACS: -8231 -8232 8233 -904 8234 0 -8231 -8232 8233 -904 -8235 0 -8231 -8232 8233 -904 8236 0 c -1+1 --> 0 c ( b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ b^{4, 226}_0 ∧ p_904) -> (-b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ -b^{4, 227}_0) c in CNF: c -b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ -p_904 ∨ -b^{4, 227}_2 c -b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ -p_904 ∨ -b^{4, 227}_1 c -b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ -p_904 ∨ -b^{4, 227}_0 c in DIMACS: -8231 8232 -8233 -904 -8234 0 -8231 8232 -8233 -904 -8235 0 -8231 8232 -8233 -904 -8236 0 c 0+1 --> 1 c (-b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ -b^{4, 226}_0 ∧ p_904) -> (-b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ b^{4, 227}_0) c in CNF: c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ -p_904 ∨ -b^{4, 227}_2 c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ -p_904 ∨ -b^{4, 227}_1 c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ -p_904 ∨ b^{4, 227}_0 c in DIMACS: 8231 8232 8233 -904 -8234 0 8231 8232 8233 -904 -8235 0 8231 8232 8233 -904 8236 0 c 1+1 --> 2 c (-b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ b^{4, 226}_0 ∧ p_904) -> (-b^{4, 227}_2 ∧ b^{4, 227}_1 ∧ -b^{4, 227}_0) c in CNF: c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ -p_904 ∨ -b^{4, 227}_2 c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ -p_904 ∨ b^{4, 227}_1 c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ -p_904 ∨ -b^{4, 227}_0 c in DIMACS: 8231 8232 -8233 -904 -8234 0 8231 8232 -8233 -904 8235 0 8231 8232 -8233 -904 -8236 0 c 2+1 --> break c (-b^{4, 226}_2 ∧ b^{4, 226}_1 ∧ -b^{4, 226}_0 ∧ p_904) -> break c in CNF: c b^{4, 226}_2 ∨ -b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ -p_904 ∨ break c in DIMACS: 8231 -8232 8233 -904 1162 0 c 2-1 --> 1 c (-b^{4, 226}_2 ∧ b^{4, 226}_1 ∧ -b^{4, 226}_0 ∧ -p_904) -> (-b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ b^{4, 227}_0) c in CNF: c b^{4, 226}_2 ∨ -b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ p_904 ∨ -b^{4, 227}_2 c b^{4, 226}_2 ∨ -b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ p_904 ∨ -b^{4, 227}_1 c b^{4, 226}_2 ∨ -b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ p_904 ∨ b^{4, 227}_0 c in DIMACS: 8231 -8232 8233 904 -8234 0 8231 -8232 8233 904 -8235 0 8231 -8232 8233 904 8236 0 c 1-1 --> 0 c (-b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ b^{4, 226}_0 ∧ -p_904) -> (-b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ -b^{4, 227}_0) c in CNF: c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ p_904 ∨ -b^{4, 227}_2 c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ p_904 ∨ -b^{4, 227}_1 c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ p_904 ∨ -b^{4, 227}_0 c in DIMACS: 8231 8232 -8233 904 -8234 0 8231 8232 -8233 904 -8235 0 8231 8232 -8233 904 -8236 0 c 0-1 --> -1 c (-b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ -b^{4, 226}_0 ∧ -p_904) -> ( b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ b^{4, 227}_0) c in CNF: c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ p_904 ∨ b^{4, 227}_2 c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ p_904 ∨ -b^{4, 227}_1 c b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ p_904 ∨ b^{4, 227}_0 c in DIMACS: 8231 8232 8233 904 8234 0 8231 8232 8233 904 -8235 0 8231 8232 8233 904 8236 0 c -1-1 --> -2 c ( b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ b^{4, 226}_0 ∧ -p_904) -> ( b^{4, 227}_2 ∧ b^{4, 227}_1 ∧ -b^{4, 227}_0) c in CNF: c -b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ p_904 ∨ b^{4, 227}_2 c -b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ p_904 ∨ b^{4, 227}_1 c -b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ p_904 ∨ -b^{4, 227}_0 c in DIMACS: -8231 8232 -8233 904 8234 0 -8231 8232 -8233 904 8235 0 -8231 8232 -8233 904 -8236 0 c -2-1 --> break c ( b^{4, 226}_2 ∧ b^{4, 226}_1 ∧ -b^{4, 226}_0 ∧ -p_904) -> break c in CNF: c -b^{4, 226}_2 ∨ -b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ p_904 ∨ break c in DIMACS: -8231 -8232 8233 904 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 226}_2 ∧ -b^{4, 226}_1 ∧ -b^{4, 226}_0 ∧ true) c in CNF: c -b^{4, 226}_2 ∨ b^{4, 226}_1 ∨ b^{4, 226}_0 ∨ false c in DIMACS: -8231 8232 8233 0 c 3 does not represent an automaton state. c -(-b^{4, 226}_2 ∧ b^{4, 226}_1 ∧ b^{4, 226}_0 ∧ true) c in CNF: c b^{4, 226}_2 ∨ -b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ false c in DIMACS: 8231 -8232 -8233 0 c -3 does not represent an automaton state. c -( b^{4, 226}_2 ∧ b^{4, 226}_1 ∧ b^{4, 226}_0 ∧ true) c in CNF: c -b^{4, 226}_2 ∨ -b^{4, 226}_1 ∨ -b^{4, 226}_0 ∨ false c in DIMACS: -8231 -8232 -8233 0 c i = 227 c -2+1 --> -1 c ( b^{4, 227}_2 ∧ b^{4, 227}_1 ∧ -b^{4, 227}_0 ∧ p_908) -> ( b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ b^{4, 228}_0) c in CNF: c -b^{4, 227}_2 ∨ -b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ -p_908 ∨ b^{4, 228}_2 c -b^{4, 227}_2 ∨ -b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ -p_908 ∨ -b^{4, 228}_1 c -b^{4, 227}_2 ∨ -b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ -p_908 ∨ b^{4, 228}_0 c in DIMACS: -8234 -8235 8236 -908 8237 0 -8234 -8235 8236 -908 -8238 0 -8234 -8235 8236 -908 8239 0 c -1+1 --> 0 c ( b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ b^{4, 227}_0 ∧ p_908) -> (-b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ -b^{4, 228}_0) c in CNF: c -b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ -p_908 ∨ -b^{4, 228}_2 c -b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ -p_908 ∨ -b^{4, 228}_1 c -b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ -p_908 ∨ -b^{4, 228}_0 c in DIMACS: -8234 8235 -8236 -908 -8237 0 -8234 8235 -8236 -908 -8238 0 -8234 8235 -8236 -908 -8239 0 c 0+1 --> 1 c (-b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ -b^{4, 227}_0 ∧ p_908) -> (-b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ b^{4, 228}_0) c in CNF: c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ -p_908 ∨ -b^{4, 228}_2 c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ -p_908 ∨ -b^{4, 228}_1 c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ -p_908 ∨ b^{4, 228}_0 c in DIMACS: 8234 8235 8236 -908 -8237 0 8234 8235 8236 -908 -8238 0 8234 8235 8236 -908 8239 0 c 1+1 --> 2 c (-b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ b^{4, 227}_0 ∧ p_908) -> (-b^{4, 228}_2 ∧ b^{4, 228}_1 ∧ -b^{4, 228}_0) c in CNF: c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ -p_908 ∨ -b^{4, 228}_2 c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ -p_908 ∨ b^{4, 228}_1 c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ -p_908 ∨ -b^{4, 228}_0 c in DIMACS: 8234 8235 -8236 -908 -8237 0 8234 8235 -8236 -908 8238 0 8234 8235 -8236 -908 -8239 0 c 2+1 --> break c (-b^{4, 227}_2 ∧ b^{4, 227}_1 ∧ -b^{4, 227}_0 ∧ p_908) -> break c in CNF: c b^{4, 227}_2 ∨ -b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ -p_908 ∨ break c in DIMACS: 8234 -8235 8236 -908 1162 0 c 2-1 --> 1 c (-b^{4, 227}_2 ∧ b^{4, 227}_1 ∧ -b^{4, 227}_0 ∧ -p_908) -> (-b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ b^{4, 228}_0) c in CNF: c b^{4, 227}_2 ∨ -b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ p_908 ∨ -b^{4, 228}_2 c b^{4, 227}_2 ∨ -b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ p_908 ∨ -b^{4, 228}_1 c b^{4, 227}_2 ∨ -b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ p_908 ∨ b^{4, 228}_0 c in DIMACS: 8234 -8235 8236 908 -8237 0 8234 -8235 8236 908 -8238 0 8234 -8235 8236 908 8239 0 c 1-1 --> 0 c (-b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ b^{4, 227}_0 ∧ -p_908) -> (-b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ -b^{4, 228}_0) c in CNF: c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ p_908 ∨ -b^{4, 228}_2 c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ p_908 ∨ -b^{4, 228}_1 c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ p_908 ∨ -b^{4, 228}_0 c in DIMACS: 8234 8235 -8236 908 -8237 0 8234 8235 -8236 908 -8238 0 8234 8235 -8236 908 -8239 0 c 0-1 --> -1 c (-b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ -b^{4, 227}_0 ∧ -p_908) -> ( b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ b^{4, 228}_0) c in CNF: c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ p_908 ∨ b^{4, 228}_2 c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ p_908 ∨ -b^{4, 228}_1 c b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ p_908 ∨ b^{4, 228}_0 c in DIMACS: 8234 8235 8236 908 8237 0 8234 8235 8236 908 -8238 0 8234 8235 8236 908 8239 0 c -1-1 --> -2 c ( b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ b^{4, 227}_0 ∧ -p_908) -> ( b^{4, 228}_2 ∧ b^{4, 228}_1 ∧ -b^{4, 228}_0) c in CNF: c -b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ p_908 ∨ b^{4, 228}_2 c -b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ p_908 ∨ b^{4, 228}_1 c -b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ p_908 ∨ -b^{4, 228}_0 c in DIMACS: -8234 8235 -8236 908 8237 0 -8234 8235 -8236 908 8238 0 -8234 8235 -8236 908 -8239 0 c -2-1 --> break c ( b^{4, 227}_2 ∧ b^{4, 227}_1 ∧ -b^{4, 227}_0 ∧ -p_908) -> break c in CNF: c -b^{4, 227}_2 ∨ -b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ p_908 ∨ break c in DIMACS: -8234 -8235 8236 908 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 227}_2 ∧ -b^{4, 227}_1 ∧ -b^{4, 227}_0 ∧ true) c in CNF: c -b^{4, 227}_2 ∨ b^{4, 227}_1 ∨ b^{4, 227}_0 ∨ false c in DIMACS: -8234 8235 8236 0 c 3 does not represent an automaton state. c -(-b^{4, 227}_2 ∧ b^{4, 227}_1 ∧ b^{4, 227}_0 ∧ true) c in CNF: c b^{4, 227}_2 ∨ -b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ false c in DIMACS: 8234 -8235 -8236 0 c -3 does not represent an automaton state. c -( b^{4, 227}_2 ∧ b^{4, 227}_1 ∧ b^{4, 227}_0 ∧ true) c in CNF: c -b^{4, 227}_2 ∨ -b^{4, 227}_1 ∨ -b^{4, 227}_0 ∨ false c in DIMACS: -8234 -8235 -8236 0 c i = 228 c -2+1 --> -1 c ( b^{4, 228}_2 ∧ b^{4, 228}_1 ∧ -b^{4, 228}_0 ∧ p_912) -> ( b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ b^{4, 229}_0) c in CNF: c -b^{4, 228}_2 ∨ -b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ -p_912 ∨ b^{4, 229}_2 c -b^{4, 228}_2 ∨ -b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ -p_912 ∨ -b^{4, 229}_1 c -b^{4, 228}_2 ∨ -b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ -p_912 ∨ b^{4, 229}_0 c in DIMACS: -8237 -8238 8239 -912 8240 0 -8237 -8238 8239 -912 -8241 0 -8237 -8238 8239 -912 8242 0 c -1+1 --> 0 c ( b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ b^{4, 228}_0 ∧ p_912) -> (-b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ -b^{4, 229}_0) c in CNF: c -b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ -p_912 ∨ -b^{4, 229}_2 c -b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ -p_912 ∨ -b^{4, 229}_1 c -b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ -p_912 ∨ -b^{4, 229}_0 c in DIMACS: -8237 8238 -8239 -912 -8240 0 -8237 8238 -8239 -912 -8241 0 -8237 8238 -8239 -912 -8242 0 c 0+1 --> 1 c (-b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ -b^{4, 228}_0 ∧ p_912) -> (-b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ b^{4, 229}_0) c in CNF: c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ -p_912 ∨ -b^{4, 229}_2 c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ -p_912 ∨ -b^{4, 229}_1 c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ -p_912 ∨ b^{4, 229}_0 c in DIMACS: 8237 8238 8239 -912 -8240 0 8237 8238 8239 -912 -8241 0 8237 8238 8239 -912 8242 0 c 1+1 --> 2 c (-b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ b^{4, 228}_0 ∧ p_912) -> (-b^{4, 229}_2 ∧ b^{4, 229}_1 ∧ -b^{4, 229}_0) c in CNF: c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ -p_912 ∨ -b^{4, 229}_2 c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ -p_912 ∨ b^{4, 229}_1 c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ -p_912 ∨ -b^{4, 229}_0 c in DIMACS: 8237 8238 -8239 -912 -8240 0 8237 8238 -8239 -912 8241 0 8237 8238 -8239 -912 -8242 0 c 2+1 --> break c (-b^{4, 228}_2 ∧ b^{4, 228}_1 ∧ -b^{4, 228}_0 ∧ p_912) -> break c in CNF: c b^{4, 228}_2 ∨ -b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ -p_912 ∨ break c in DIMACS: 8237 -8238 8239 -912 1162 0 c 2-1 --> 1 c (-b^{4, 228}_2 ∧ b^{4, 228}_1 ∧ -b^{4, 228}_0 ∧ -p_912) -> (-b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ b^{4, 229}_0) c in CNF: c b^{4, 228}_2 ∨ -b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ p_912 ∨ -b^{4, 229}_2 c b^{4, 228}_2 ∨ -b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ p_912 ∨ -b^{4, 229}_1 c b^{4, 228}_2 ∨ -b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ p_912 ∨ b^{4, 229}_0 c in DIMACS: 8237 -8238 8239 912 -8240 0 8237 -8238 8239 912 -8241 0 8237 -8238 8239 912 8242 0 c 1-1 --> 0 c (-b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ b^{4, 228}_0 ∧ -p_912) -> (-b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ -b^{4, 229}_0) c in CNF: c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ p_912 ∨ -b^{4, 229}_2 c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ p_912 ∨ -b^{4, 229}_1 c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ p_912 ∨ -b^{4, 229}_0 c in DIMACS: 8237 8238 -8239 912 -8240 0 8237 8238 -8239 912 -8241 0 8237 8238 -8239 912 -8242 0 c 0-1 --> -1 c (-b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ -b^{4, 228}_0 ∧ -p_912) -> ( b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ b^{4, 229}_0) c in CNF: c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ p_912 ∨ b^{4, 229}_2 c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ p_912 ∨ -b^{4, 229}_1 c b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ p_912 ∨ b^{4, 229}_0 c in DIMACS: 8237 8238 8239 912 8240 0 8237 8238 8239 912 -8241 0 8237 8238 8239 912 8242 0 c -1-1 --> -2 c ( b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ b^{4, 228}_0 ∧ -p_912) -> ( b^{4, 229}_2 ∧ b^{4, 229}_1 ∧ -b^{4, 229}_0) c in CNF: c -b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ p_912 ∨ b^{4, 229}_2 c -b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ p_912 ∨ b^{4, 229}_1 c -b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ p_912 ∨ -b^{4, 229}_0 c in DIMACS: -8237 8238 -8239 912 8240 0 -8237 8238 -8239 912 8241 0 -8237 8238 -8239 912 -8242 0 c -2-1 --> break c ( b^{4, 228}_2 ∧ b^{4, 228}_1 ∧ -b^{4, 228}_0 ∧ -p_912) -> break c in CNF: c -b^{4, 228}_2 ∨ -b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ p_912 ∨ break c in DIMACS: -8237 -8238 8239 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 228}_2 ∧ -b^{4, 228}_1 ∧ -b^{4, 228}_0 ∧ true) c in CNF: c -b^{4, 228}_2 ∨ b^{4, 228}_1 ∨ b^{4, 228}_0 ∨ false c in DIMACS: -8237 8238 8239 0 c 3 does not represent an automaton state. c -(-b^{4, 228}_2 ∧ b^{4, 228}_1 ∧ b^{4, 228}_0 ∧ true) c in CNF: c b^{4, 228}_2 ∨ -b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ false c in DIMACS: 8237 -8238 -8239 0 c -3 does not represent an automaton state. c -( b^{4, 228}_2 ∧ b^{4, 228}_1 ∧ b^{4, 228}_0 ∧ true) c in CNF: c -b^{4, 228}_2 ∨ -b^{4, 228}_1 ∨ -b^{4, 228}_0 ∨ false c in DIMACS: -8237 -8238 -8239 0 c i = 229 c -2+1 --> -1 c ( b^{4, 229}_2 ∧ b^{4, 229}_1 ∧ -b^{4, 229}_0 ∧ p_916) -> ( b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ b^{4, 230}_0) c in CNF: c -b^{4, 229}_2 ∨ -b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ -p_916 ∨ b^{4, 230}_2 c -b^{4, 229}_2 ∨ -b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ -p_916 ∨ -b^{4, 230}_1 c -b^{4, 229}_2 ∨ -b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ -p_916 ∨ b^{4, 230}_0 c in DIMACS: -8240 -8241 8242 -916 8243 0 -8240 -8241 8242 -916 -8244 0 -8240 -8241 8242 -916 8245 0 c -1+1 --> 0 c ( b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ b^{4, 229}_0 ∧ p_916) -> (-b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ -b^{4, 230}_0) c in CNF: c -b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ -p_916 ∨ -b^{4, 230}_2 c -b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ -p_916 ∨ -b^{4, 230}_1 c -b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ -p_916 ∨ -b^{4, 230}_0 c in DIMACS: -8240 8241 -8242 -916 -8243 0 -8240 8241 -8242 -916 -8244 0 -8240 8241 -8242 -916 -8245 0 c 0+1 --> 1 c (-b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ -b^{4, 229}_0 ∧ p_916) -> (-b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ b^{4, 230}_0) c in CNF: c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ -p_916 ∨ -b^{4, 230}_2 c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ -p_916 ∨ -b^{4, 230}_1 c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ -p_916 ∨ b^{4, 230}_0 c in DIMACS: 8240 8241 8242 -916 -8243 0 8240 8241 8242 -916 -8244 0 8240 8241 8242 -916 8245 0 c 1+1 --> 2 c (-b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ b^{4, 229}_0 ∧ p_916) -> (-b^{4, 230}_2 ∧ b^{4, 230}_1 ∧ -b^{4, 230}_0) c in CNF: c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ -p_916 ∨ -b^{4, 230}_2 c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ -p_916 ∨ b^{4, 230}_1 c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ -p_916 ∨ -b^{4, 230}_0 c in DIMACS: 8240 8241 -8242 -916 -8243 0 8240 8241 -8242 -916 8244 0 8240 8241 -8242 -916 -8245 0 c 2+1 --> break c (-b^{4, 229}_2 ∧ b^{4, 229}_1 ∧ -b^{4, 229}_0 ∧ p_916) -> break c in CNF: c b^{4, 229}_2 ∨ -b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ -p_916 ∨ break c in DIMACS: 8240 -8241 8242 -916 1162 0 c 2-1 --> 1 c (-b^{4, 229}_2 ∧ b^{4, 229}_1 ∧ -b^{4, 229}_0 ∧ -p_916) -> (-b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ b^{4, 230}_0) c in CNF: c b^{4, 229}_2 ∨ -b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ p_916 ∨ -b^{4, 230}_2 c b^{4, 229}_2 ∨ -b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ p_916 ∨ -b^{4, 230}_1 c b^{4, 229}_2 ∨ -b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ p_916 ∨ b^{4, 230}_0 c in DIMACS: 8240 -8241 8242 916 -8243 0 8240 -8241 8242 916 -8244 0 8240 -8241 8242 916 8245 0 c 1-1 --> 0 c (-b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ b^{4, 229}_0 ∧ -p_916) -> (-b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ -b^{4, 230}_0) c in CNF: c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ p_916 ∨ -b^{4, 230}_2 c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ p_916 ∨ -b^{4, 230}_1 c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ p_916 ∨ -b^{4, 230}_0 c in DIMACS: 8240 8241 -8242 916 -8243 0 8240 8241 -8242 916 -8244 0 8240 8241 -8242 916 -8245 0 c 0-1 --> -1 c (-b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ -b^{4, 229}_0 ∧ -p_916) -> ( b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ b^{4, 230}_0) c in CNF: c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ p_916 ∨ b^{4, 230}_2 c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ p_916 ∨ -b^{4, 230}_1 c b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ p_916 ∨ b^{4, 230}_0 c in DIMACS: 8240 8241 8242 916 8243 0 8240 8241 8242 916 -8244 0 8240 8241 8242 916 8245 0 c -1-1 --> -2 c ( b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ b^{4, 229}_0 ∧ -p_916) -> ( b^{4, 230}_2 ∧ b^{4, 230}_1 ∧ -b^{4, 230}_0) c in CNF: c -b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ p_916 ∨ b^{4, 230}_2 c -b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ p_916 ∨ b^{4, 230}_1 c -b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ p_916 ∨ -b^{4, 230}_0 c in DIMACS: -8240 8241 -8242 916 8243 0 -8240 8241 -8242 916 8244 0 -8240 8241 -8242 916 -8245 0 c -2-1 --> break c ( b^{4, 229}_2 ∧ b^{4, 229}_1 ∧ -b^{4, 229}_0 ∧ -p_916) -> break c in CNF: c -b^{4, 229}_2 ∨ -b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ p_916 ∨ break c in DIMACS: -8240 -8241 8242 916 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 229}_2 ∧ -b^{4, 229}_1 ∧ -b^{4, 229}_0 ∧ true) c in CNF: c -b^{4, 229}_2 ∨ b^{4, 229}_1 ∨ b^{4, 229}_0 ∨ false c in DIMACS: -8240 8241 8242 0 c 3 does not represent an automaton state. c -(-b^{4, 229}_2 ∧ b^{4, 229}_1 ∧ b^{4, 229}_0 ∧ true) c in CNF: c b^{4, 229}_2 ∨ -b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ false c in DIMACS: 8240 -8241 -8242 0 c -3 does not represent an automaton state. c -( b^{4, 229}_2 ∧ b^{4, 229}_1 ∧ b^{4, 229}_0 ∧ true) c in CNF: c -b^{4, 229}_2 ∨ -b^{4, 229}_1 ∨ -b^{4, 229}_0 ∨ false c in DIMACS: -8240 -8241 -8242 0 c i = 230 c -2+1 --> -1 c ( b^{4, 230}_2 ∧ b^{4, 230}_1 ∧ -b^{4, 230}_0 ∧ p_920) -> ( b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ b^{4, 231}_0) c in CNF: c -b^{4, 230}_2 ∨ -b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ -p_920 ∨ b^{4, 231}_2 c -b^{4, 230}_2 ∨ -b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ -p_920 ∨ -b^{4, 231}_1 c -b^{4, 230}_2 ∨ -b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ -p_920 ∨ b^{4, 231}_0 c in DIMACS: -8243 -8244 8245 -920 8246 0 -8243 -8244 8245 -920 -8247 0 -8243 -8244 8245 -920 8248 0 c -1+1 --> 0 c ( b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ b^{4, 230}_0 ∧ p_920) -> (-b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ -b^{4, 231}_0) c in CNF: c -b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ -p_920 ∨ -b^{4, 231}_2 c -b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ -p_920 ∨ -b^{4, 231}_1 c -b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ -p_920 ∨ -b^{4, 231}_0 c in DIMACS: -8243 8244 -8245 -920 -8246 0 -8243 8244 -8245 -920 -8247 0 -8243 8244 -8245 -920 -8248 0 c 0+1 --> 1 c (-b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ -b^{4, 230}_0 ∧ p_920) -> (-b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ b^{4, 231}_0) c in CNF: c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ -p_920 ∨ -b^{4, 231}_2 c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ -p_920 ∨ -b^{4, 231}_1 c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ -p_920 ∨ b^{4, 231}_0 c in DIMACS: 8243 8244 8245 -920 -8246 0 8243 8244 8245 -920 -8247 0 8243 8244 8245 -920 8248 0 c 1+1 --> 2 c (-b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ b^{4, 230}_0 ∧ p_920) -> (-b^{4, 231}_2 ∧ b^{4, 231}_1 ∧ -b^{4, 231}_0) c in CNF: c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ -p_920 ∨ -b^{4, 231}_2 c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ -p_920 ∨ b^{4, 231}_1 c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ -p_920 ∨ -b^{4, 231}_0 c in DIMACS: 8243 8244 -8245 -920 -8246 0 8243 8244 -8245 -920 8247 0 8243 8244 -8245 -920 -8248 0 c 2+1 --> break c (-b^{4, 230}_2 ∧ b^{4, 230}_1 ∧ -b^{4, 230}_0 ∧ p_920) -> break c in CNF: c b^{4, 230}_2 ∨ -b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ -p_920 ∨ break c in DIMACS: 8243 -8244 8245 -920 1162 0 c 2-1 --> 1 c (-b^{4, 230}_2 ∧ b^{4, 230}_1 ∧ -b^{4, 230}_0 ∧ -p_920) -> (-b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ b^{4, 231}_0) c in CNF: c b^{4, 230}_2 ∨ -b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ p_920 ∨ -b^{4, 231}_2 c b^{4, 230}_2 ∨ -b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ p_920 ∨ -b^{4, 231}_1 c b^{4, 230}_2 ∨ -b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ p_920 ∨ b^{4, 231}_0 c in DIMACS: 8243 -8244 8245 920 -8246 0 8243 -8244 8245 920 -8247 0 8243 -8244 8245 920 8248 0 c 1-1 --> 0 c (-b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ b^{4, 230}_0 ∧ -p_920) -> (-b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ -b^{4, 231}_0) c in CNF: c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ p_920 ∨ -b^{4, 231}_2 c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ p_920 ∨ -b^{4, 231}_1 c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ p_920 ∨ -b^{4, 231}_0 c in DIMACS: 8243 8244 -8245 920 -8246 0 8243 8244 -8245 920 -8247 0 8243 8244 -8245 920 -8248 0 c 0-1 --> -1 c (-b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ -b^{4, 230}_0 ∧ -p_920) -> ( b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ b^{4, 231}_0) c in CNF: c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ p_920 ∨ b^{4, 231}_2 c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ p_920 ∨ -b^{4, 231}_1 c b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ p_920 ∨ b^{4, 231}_0 c in DIMACS: 8243 8244 8245 920 8246 0 8243 8244 8245 920 -8247 0 8243 8244 8245 920 8248 0 c -1-1 --> -2 c ( b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ b^{4, 230}_0 ∧ -p_920) -> ( b^{4, 231}_2 ∧ b^{4, 231}_1 ∧ -b^{4, 231}_0) c in CNF: c -b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ p_920 ∨ b^{4, 231}_2 c -b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ p_920 ∨ b^{4, 231}_1 c -b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ p_920 ∨ -b^{4, 231}_0 c in DIMACS: -8243 8244 -8245 920 8246 0 -8243 8244 -8245 920 8247 0 -8243 8244 -8245 920 -8248 0 c -2-1 --> break c ( b^{4, 230}_2 ∧ b^{4, 230}_1 ∧ -b^{4, 230}_0 ∧ -p_920) -> break c in CNF: c -b^{4, 230}_2 ∨ -b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ p_920 ∨ break c in DIMACS: -8243 -8244 8245 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 230}_2 ∧ -b^{4, 230}_1 ∧ -b^{4, 230}_0 ∧ true) c in CNF: c -b^{4, 230}_2 ∨ b^{4, 230}_1 ∨ b^{4, 230}_0 ∨ false c in DIMACS: -8243 8244 8245 0 c 3 does not represent an automaton state. c -(-b^{4, 230}_2 ∧ b^{4, 230}_1 ∧ b^{4, 230}_0 ∧ true) c in CNF: c b^{4, 230}_2 ∨ -b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ false c in DIMACS: 8243 -8244 -8245 0 c -3 does not represent an automaton state. c -( b^{4, 230}_2 ∧ b^{4, 230}_1 ∧ b^{4, 230}_0 ∧ true) c in CNF: c -b^{4, 230}_2 ∨ -b^{4, 230}_1 ∨ -b^{4, 230}_0 ∨ false c in DIMACS: -8243 -8244 -8245 0 c i = 231 c -2+1 --> -1 c ( b^{4, 231}_2 ∧ b^{4, 231}_1 ∧ -b^{4, 231}_0 ∧ p_924) -> ( b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ b^{4, 232}_0) c in CNF: c -b^{4, 231}_2 ∨ -b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ -p_924 ∨ b^{4, 232}_2 c -b^{4, 231}_2 ∨ -b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ -p_924 ∨ -b^{4, 232}_1 c -b^{4, 231}_2 ∨ -b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ -p_924 ∨ b^{4, 232}_0 c in DIMACS: -8246 -8247 8248 -924 8249 0 -8246 -8247 8248 -924 -8250 0 -8246 -8247 8248 -924 8251 0 c -1+1 --> 0 c ( b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ b^{4, 231}_0 ∧ p_924) -> (-b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ -b^{4, 232}_0) c in CNF: c -b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ -p_924 ∨ -b^{4, 232}_2 c -b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ -p_924 ∨ -b^{4, 232}_1 c -b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ -p_924 ∨ -b^{4, 232}_0 c in DIMACS: -8246 8247 -8248 -924 -8249 0 -8246 8247 -8248 -924 -8250 0 -8246 8247 -8248 -924 -8251 0 c 0+1 --> 1 c (-b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ -b^{4, 231}_0 ∧ p_924) -> (-b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ b^{4, 232}_0) c in CNF: c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ -p_924 ∨ -b^{4, 232}_2 c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ -p_924 ∨ -b^{4, 232}_1 c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ -p_924 ∨ b^{4, 232}_0 c in DIMACS: 8246 8247 8248 -924 -8249 0 8246 8247 8248 -924 -8250 0 8246 8247 8248 -924 8251 0 c 1+1 --> 2 c (-b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ b^{4, 231}_0 ∧ p_924) -> (-b^{4, 232}_2 ∧ b^{4, 232}_1 ∧ -b^{4, 232}_0) c in CNF: c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ -p_924 ∨ -b^{4, 232}_2 c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ -p_924 ∨ b^{4, 232}_1 c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ -p_924 ∨ -b^{4, 232}_0 c in DIMACS: 8246 8247 -8248 -924 -8249 0 8246 8247 -8248 -924 8250 0 8246 8247 -8248 -924 -8251 0 c 2+1 --> break c (-b^{4, 231}_2 ∧ b^{4, 231}_1 ∧ -b^{4, 231}_0 ∧ p_924) -> break c in CNF: c b^{4, 231}_2 ∨ -b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ -p_924 ∨ break c in DIMACS: 8246 -8247 8248 -924 1162 0 c 2-1 --> 1 c (-b^{4, 231}_2 ∧ b^{4, 231}_1 ∧ -b^{4, 231}_0 ∧ -p_924) -> (-b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ b^{4, 232}_0) c in CNF: c b^{4, 231}_2 ∨ -b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ p_924 ∨ -b^{4, 232}_2 c b^{4, 231}_2 ∨ -b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ p_924 ∨ -b^{4, 232}_1 c b^{4, 231}_2 ∨ -b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ p_924 ∨ b^{4, 232}_0 c in DIMACS: 8246 -8247 8248 924 -8249 0 8246 -8247 8248 924 -8250 0 8246 -8247 8248 924 8251 0 c 1-1 --> 0 c (-b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ b^{4, 231}_0 ∧ -p_924) -> (-b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ -b^{4, 232}_0) c in CNF: c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ p_924 ∨ -b^{4, 232}_2 c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ p_924 ∨ -b^{4, 232}_1 c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ p_924 ∨ -b^{4, 232}_0 c in DIMACS: 8246 8247 -8248 924 -8249 0 8246 8247 -8248 924 -8250 0 8246 8247 -8248 924 -8251 0 c 0-1 --> -1 c (-b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ -b^{4, 231}_0 ∧ -p_924) -> ( b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ b^{4, 232}_0) c in CNF: c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ p_924 ∨ b^{4, 232}_2 c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ p_924 ∨ -b^{4, 232}_1 c b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ p_924 ∨ b^{4, 232}_0 c in DIMACS: 8246 8247 8248 924 8249 0 8246 8247 8248 924 -8250 0 8246 8247 8248 924 8251 0 c -1-1 --> -2 c ( b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ b^{4, 231}_0 ∧ -p_924) -> ( b^{4, 232}_2 ∧ b^{4, 232}_1 ∧ -b^{4, 232}_0) c in CNF: c -b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ p_924 ∨ b^{4, 232}_2 c -b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ p_924 ∨ b^{4, 232}_1 c -b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ p_924 ∨ -b^{4, 232}_0 c in DIMACS: -8246 8247 -8248 924 8249 0 -8246 8247 -8248 924 8250 0 -8246 8247 -8248 924 -8251 0 c -2-1 --> break c ( b^{4, 231}_2 ∧ b^{4, 231}_1 ∧ -b^{4, 231}_0 ∧ -p_924) -> break c in CNF: c -b^{4, 231}_2 ∨ -b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ p_924 ∨ break c in DIMACS: -8246 -8247 8248 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 231}_2 ∧ -b^{4, 231}_1 ∧ -b^{4, 231}_0 ∧ true) c in CNF: c -b^{4, 231}_2 ∨ b^{4, 231}_1 ∨ b^{4, 231}_0 ∨ false c in DIMACS: -8246 8247 8248 0 c 3 does not represent an automaton state. c -(-b^{4, 231}_2 ∧ b^{4, 231}_1 ∧ b^{4, 231}_0 ∧ true) c in CNF: c b^{4, 231}_2 ∨ -b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ false c in DIMACS: 8246 -8247 -8248 0 c -3 does not represent an automaton state. c -( b^{4, 231}_2 ∧ b^{4, 231}_1 ∧ b^{4, 231}_0 ∧ true) c in CNF: c -b^{4, 231}_2 ∨ -b^{4, 231}_1 ∨ -b^{4, 231}_0 ∨ false c in DIMACS: -8246 -8247 -8248 0 c i = 232 c -2+1 --> -1 c ( b^{4, 232}_2 ∧ b^{4, 232}_1 ∧ -b^{4, 232}_0 ∧ p_928) -> ( b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ b^{4, 233}_0) c in CNF: c -b^{4, 232}_2 ∨ -b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ -p_928 ∨ b^{4, 233}_2 c -b^{4, 232}_2 ∨ -b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ -p_928 ∨ -b^{4, 233}_1 c -b^{4, 232}_2 ∨ -b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ -p_928 ∨ b^{4, 233}_0 c in DIMACS: -8249 -8250 8251 -928 8252 0 -8249 -8250 8251 -928 -8253 0 -8249 -8250 8251 -928 8254 0 c -1+1 --> 0 c ( b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ b^{4, 232}_0 ∧ p_928) -> (-b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ -b^{4, 233}_0) c in CNF: c -b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ -p_928 ∨ -b^{4, 233}_2 c -b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ -p_928 ∨ -b^{4, 233}_1 c -b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ -p_928 ∨ -b^{4, 233}_0 c in DIMACS: -8249 8250 -8251 -928 -8252 0 -8249 8250 -8251 -928 -8253 0 -8249 8250 -8251 -928 -8254 0 c 0+1 --> 1 c (-b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ -b^{4, 232}_0 ∧ p_928) -> (-b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ b^{4, 233}_0) c in CNF: c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ -p_928 ∨ -b^{4, 233}_2 c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ -p_928 ∨ -b^{4, 233}_1 c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ -p_928 ∨ b^{4, 233}_0 c in DIMACS: 8249 8250 8251 -928 -8252 0 8249 8250 8251 -928 -8253 0 8249 8250 8251 -928 8254 0 c 1+1 --> 2 c (-b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ b^{4, 232}_0 ∧ p_928) -> (-b^{4, 233}_2 ∧ b^{4, 233}_1 ∧ -b^{4, 233}_0) c in CNF: c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ -p_928 ∨ -b^{4, 233}_2 c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ -p_928 ∨ b^{4, 233}_1 c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ -p_928 ∨ -b^{4, 233}_0 c in DIMACS: 8249 8250 -8251 -928 -8252 0 8249 8250 -8251 -928 8253 0 8249 8250 -8251 -928 -8254 0 c 2+1 --> break c (-b^{4, 232}_2 ∧ b^{4, 232}_1 ∧ -b^{4, 232}_0 ∧ p_928) -> break c in CNF: c b^{4, 232}_2 ∨ -b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ -p_928 ∨ break c in DIMACS: 8249 -8250 8251 -928 1162 0 c 2-1 --> 1 c (-b^{4, 232}_2 ∧ b^{4, 232}_1 ∧ -b^{4, 232}_0 ∧ -p_928) -> (-b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ b^{4, 233}_0) c in CNF: c b^{4, 232}_2 ∨ -b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ p_928 ∨ -b^{4, 233}_2 c b^{4, 232}_2 ∨ -b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ p_928 ∨ -b^{4, 233}_1 c b^{4, 232}_2 ∨ -b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ p_928 ∨ b^{4, 233}_0 c in DIMACS: 8249 -8250 8251 928 -8252 0 8249 -8250 8251 928 -8253 0 8249 -8250 8251 928 8254 0 c 1-1 --> 0 c (-b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ b^{4, 232}_0 ∧ -p_928) -> (-b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ -b^{4, 233}_0) c in CNF: c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ p_928 ∨ -b^{4, 233}_2 c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ p_928 ∨ -b^{4, 233}_1 c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ p_928 ∨ -b^{4, 233}_0 c in DIMACS: 8249 8250 -8251 928 -8252 0 8249 8250 -8251 928 -8253 0 8249 8250 -8251 928 -8254 0 c 0-1 --> -1 c (-b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ -b^{4, 232}_0 ∧ -p_928) -> ( b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ b^{4, 233}_0) c in CNF: c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ p_928 ∨ b^{4, 233}_2 c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ p_928 ∨ -b^{4, 233}_1 c b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ p_928 ∨ b^{4, 233}_0 c in DIMACS: 8249 8250 8251 928 8252 0 8249 8250 8251 928 -8253 0 8249 8250 8251 928 8254 0 c -1-1 --> -2 c ( b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ b^{4, 232}_0 ∧ -p_928) -> ( b^{4, 233}_2 ∧ b^{4, 233}_1 ∧ -b^{4, 233}_0) c in CNF: c -b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ p_928 ∨ b^{4, 233}_2 c -b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ p_928 ∨ b^{4, 233}_1 c -b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ p_928 ∨ -b^{4, 233}_0 c in DIMACS: -8249 8250 -8251 928 8252 0 -8249 8250 -8251 928 8253 0 -8249 8250 -8251 928 -8254 0 c -2-1 --> break c ( b^{4, 232}_2 ∧ b^{4, 232}_1 ∧ -b^{4, 232}_0 ∧ -p_928) -> break c in CNF: c -b^{4, 232}_2 ∨ -b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ p_928 ∨ break c in DIMACS: -8249 -8250 8251 928 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 232}_2 ∧ -b^{4, 232}_1 ∧ -b^{4, 232}_0 ∧ true) c in CNF: c -b^{4, 232}_2 ∨ b^{4, 232}_1 ∨ b^{4, 232}_0 ∨ false c in DIMACS: -8249 8250 8251 0 c 3 does not represent an automaton state. c -(-b^{4, 232}_2 ∧ b^{4, 232}_1 ∧ b^{4, 232}_0 ∧ true) c in CNF: c b^{4, 232}_2 ∨ -b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ false c in DIMACS: 8249 -8250 -8251 0 c -3 does not represent an automaton state. c -( b^{4, 232}_2 ∧ b^{4, 232}_1 ∧ b^{4, 232}_0 ∧ true) c in CNF: c -b^{4, 232}_2 ∨ -b^{4, 232}_1 ∨ -b^{4, 232}_0 ∨ false c in DIMACS: -8249 -8250 -8251 0 c i = 233 c -2+1 --> -1 c ( b^{4, 233}_2 ∧ b^{4, 233}_1 ∧ -b^{4, 233}_0 ∧ p_932) -> ( b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ b^{4, 234}_0) c in CNF: c -b^{4, 233}_2 ∨ -b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ -p_932 ∨ b^{4, 234}_2 c -b^{4, 233}_2 ∨ -b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ -p_932 ∨ -b^{4, 234}_1 c -b^{4, 233}_2 ∨ -b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ -p_932 ∨ b^{4, 234}_0 c in DIMACS: -8252 -8253 8254 -932 8255 0 -8252 -8253 8254 -932 -8256 0 -8252 -8253 8254 -932 8257 0 c -1+1 --> 0 c ( b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ b^{4, 233}_0 ∧ p_932) -> (-b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ -b^{4, 234}_0) c in CNF: c -b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ -p_932 ∨ -b^{4, 234}_2 c -b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ -p_932 ∨ -b^{4, 234}_1 c -b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ -p_932 ∨ -b^{4, 234}_0 c in DIMACS: -8252 8253 -8254 -932 -8255 0 -8252 8253 -8254 -932 -8256 0 -8252 8253 -8254 -932 -8257 0 c 0+1 --> 1 c (-b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ -b^{4, 233}_0 ∧ p_932) -> (-b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ b^{4, 234}_0) c in CNF: c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ -p_932 ∨ -b^{4, 234}_2 c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ -p_932 ∨ -b^{4, 234}_1 c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ -p_932 ∨ b^{4, 234}_0 c in DIMACS: 8252 8253 8254 -932 -8255 0 8252 8253 8254 -932 -8256 0 8252 8253 8254 -932 8257 0 c 1+1 --> 2 c (-b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ b^{4, 233}_0 ∧ p_932) -> (-b^{4, 234}_2 ∧ b^{4, 234}_1 ∧ -b^{4, 234}_0) c in CNF: c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ -p_932 ∨ -b^{4, 234}_2 c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ -p_932 ∨ b^{4, 234}_1 c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ -p_932 ∨ -b^{4, 234}_0 c in DIMACS: 8252 8253 -8254 -932 -8255 0 8252 8253 -8254 -932 8256 0 8252 8253 -8254 -932 -8257 0 c 2+1 --> break c (-b^{4, 233}_2 ∧ b^{4, 233}_1 ∧ -b^{4, 233}_0 ∧ p_932) -> break c in CNF: c b^{4, 233}_2 ∨ -b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ -p_932 ∨ break c in DIMACS: 8252 -8253 8254 -932 1162 0 c 2-1 --> 1 c (-b^{4, 233}_2 ∧ b^{4, 233}_1 ∧ -b^{4, 233}_0 ∧ -p_932) -> (-b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ b^{4, 234}_0) c in CNF: c b^{4, 233}_2 ∨ -b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ p_932 ∨ -b^{4, 234}_2 c b^{4, 233}_2 ∨ -b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ p_932 ∨ -b^{4, 234}_1 c b^{4, 233}_2 ∨ -b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ p_932 ∨ b^{4, 234}_0 c in DIMACS: 8252 -8253 8254 932 -8255 0 8252 -8253 8254 932 -8256 0 8252 -8253 8254 932 8257 0 c 1-1 --> 0 c (-b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ b^{4, 233}_0 ∧ -p_932) -> (-b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ -b^{4, 234}_0) c in CNF: c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ p_932 ∨ -b^{4, 234}_2 c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ p_932 ∨ -b^{4, 234}_1 c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ p_932 ∨ -b^{4, 234}_0 c in DIMACS: 8252 8253 -8254 932 -8255 0 8252 8253 -8254 932 -8256 0 8252 8253 -8254 932 -8257 0 c 0-1 --> -1 c (-b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ -b^{4, 233}_0 ∧ -p_932) -> ( b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ b^{4, 234}_0) c in CNF: c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ p_932 ∨ b^{4, 234}_2 c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ p_932 ∨ -b^{4, 234}_1 c b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ p_932 ∨ b^{4, 234}_0 c in DIMACS: 8252 8253 8254 932 8255 0 8252 8253 8254 932 -8256 0 8252 8253 8254 932 8257 0 c -1-1 --> -2 c ( b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ b^{4, 233}_0 ∧ -p_932) -> ( b^{4, 234}_2 ∧ b^{4, 234}_1 ∧ -b^{4, 234}_0) c in CNF: c -b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ p_932 ∨ b^{4, 234}_2 c -b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ p_932 ∨ b^{4, 234}_1 c -b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ p_932 ∨ -b^{4, 234}_0 c in DIMACS: -8252 8253 -8254 932 8255 0 -8252 8253 -8254 932 8256 0 -8252 8253 -8254 932 -8257 0 c -2-1 --> break c ( b^{4, 233}_2 ∧ b^{4, 233}_1 ∧ -b^{4, 233}_0 ∧ -p_932) -> break c in CNF: c -b^{4, 233}_2 ∨ -b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ p_932 ∨ break c in DIMACS: -8252 -8253 8254 932 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 233}_2 ∧ -b^{4, 233}_1 ∧ -b^{4, 233}_0 ∧ true) c in CNF: c -b^{4, 233}_2 ∨ b^{4, 233}_1 ∨ b^{4, 233}_0 ∨ false c in DIMACS: -8252 8253 8254 0 c 3 does not represent an automaton state. c -(-b^{4, 233}_2 ∧ b^{4, 233}_1 ∧ b^{4, 233}_0 ∧ true) c in CNF: c b^{4, 233}_2 ∨ -b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ false c in DIMACS: 8252 -8253 -8254 0 c -3 does not represent an automaton state. c -( b^{4, 233}_2 ∧ b^{4, 233}_1 ∧ b^{4, 233}_0 ∧ true) c in CNF: c -b^{4, 233}_2 ∨ -b^{4, 233}_1 ∨ -b^{4, 233}_0 ∨ false c in DIMACS: -8252 -8253 -8254 0 c i = 234 c -2+1 --> -1 c ( b^{4, 234}_2 ∧ b^{4, 234}_1 ∧ -b^{4, 234}_0 ∧ p_936) -> ( b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ b^{4, 235}_0) c in CNF: c -b^{4, 234}_2 ∨ -b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ -p_936 ∨ b^{4, 235}_2 c -b^{4, 234}_2 ∨ -b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ -p_936 ∨ -b^{4, 235}_1 c -b^{4, 234}_2 ∨ -b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ -p_936 ∨ b^{4, 235}_0 c in DIMACS: -8255 -8256 8257 -936 8258 0 -8255 -8256 8257 -936 -8259 0 -8255 -8256 8257 -936 8260 0 c -1+1 --> 0 c ( b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ b^{4, 234}_0 ∧ p_936) -> (-b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ -b^{4, 235}_0) c in CNF: c -b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ -p_936 ∨ -b^{4, 235}_2 c -b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ -p_936 ∨ -b^{4, 235}_1 c -b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ -p_936 ∨ -b^{4, 235}_0 c in DIMACS: -8255 8256 -8257 -936 -8258 0 -8255 8256 -8257 -936 -8259 0 -8255 8256 -8257 -936 -8260 0 c 0+1 --> 1 c (-b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ -b^{4, 234}_0 ∧ p_936) -> (-b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ b^{4, 235}_0) c in CNF: c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ -p_936 ∨ -b^{4, 235}_2 c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ -p_936 ∨ -b^{4, 235}_1 c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ -p_936 ∨ b^{4, 235}_0 c in DIMACS: 8255 8256 8257 -936 -8258 0 8255 8256 8257 -936 -8259 0 8255 8256 8257 -936 8260 0 c 1+1 --> 2 c (-b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ b^{4, 234}_0 ∧ p_936) -> (-b^{4, 235}_2 ∧ b^{4, 235}_1 ∧ -b^{4, 235}_0) c in CNF: c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ -p_936 ∨ -b^{4, 235}_2 c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ -p_936 ∨ b^{4, 235}_1 c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ -p_936 ∨ -b^{4, 235}_0 c in DIMACS: 8255 8256 -8257 -936 -8258 0 8255 8256 -8257 -936 8259 0 8255 8256 -8257 -936 -8260 0 c 2+1 --> break c (-b^{4, 234}_2 ∧ b^{4, 234}_1 ∧ -b^{4, 234}_0 ∧ p_936) -> break c in CNF: c b^{4, 234}_2 ∨ -b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ -p_936 ∨ break c in DIMACS: 8255 -8256 8257 -936 1162 0 c 2-1 --> 1 c (-b^{4, 234}_2 ∧ b^{4, 234}_1 ∧ -b^{4, 234}_0 ∧ -p_936) -> (-b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ b^{4, 235}_0) c in CNF: c b^{4, 234}_2 ∨ -b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ p_936 ∨ -b^{4, 235}_2 c b^{4, 234}_2 ∨ -b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ p_936 ∨ -b^{4, 235}_1 c b^{4, 234}_2 ∨ -b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ p_936 ∨ b^{4, 235}_0 c in DIMACS: 8255 -8256 8257 936 -8258 0 8255 -8256 8257 936 -8259 0 8255 -8256 8257 936 8260 0 c 1-1 --> 0 c (-b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ b^{4, 234}_0 ∧ -p_936) -> (-b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ -b^{4, 235}_0) c in CNF: c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ p_936 ∨ -b^{4, 235}_2 c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ p_936 ∨ -b^{4, 235}_1 c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ p_936 ∨ -b^{4, 235}_0 c in DIMACS: 8255 8256 -8257 936 -8258 0 8255 8256 -8257 936 -8259 0 8255 8256 -8257 936 -8260 0 c 0-1 --> -1 c (-b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ -b^{4, 234}_0 ∧ -p_936) -> ( b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ b^{4, 235}_0) c in CNF: c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ p_936 ∨ b^{4, 235}_2 c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ p_936 ∨ -b^{4, 235}_1 c b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ p_936 ∨ b^{4, 235}_0 c in DIMACS: 8255 8256 8257 936 8258 0 8255 8256 8257 936 -8259 0 8255 8256 8257 936 8260 0 c -1-1 --> -2 c ( b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ b^{4, 234}_0 ∧ -p_936) -> ( b^{4, 235}_2 ∧ b^{4, 235}_1 ∧ -b^{4, 235}_0) c in CNF: c -b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ p_936 ∨ b^{4, 235}_2 c -b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ p_936 ∨ b^{4, 235}_1 c -b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ p_936 ∨ -b^{4, 235}_0 c in DIMACS: -8255 8256 -8257 936 8258 0 -8255 8256 -8257 936 8259 0 -8255 8256 -8257 936 -8260 0 c -2-1 --> break c ( b^{4, 234}_2 ∧ b^{4, 234}_1 ∧ -b^{4, 234}_0 ∧ -p_936) -> break c in CNF: c -b^{4, 234}_2 ∨ -b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ p_936 ∨ break c in DIMACS: -8255 -8256 8257 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 234}_2 ∧ -b^{4, 234}_1 ∧ -b^{4, 234}_0 ∧ true) c in CNF: c -b^{4, 234}_2 ∨ b^{4, 234}_1 ∨ b^{4, 234}_0 ∨ false c in DIMACS: -8255 8256 8257 0 c 3 does not represent an automaton state. c -(-b^{4, 234}_2 ∧ b^{4, 234}_1 ∧ b^{4, 234}_0 ∧ true) c in CNF: c b^{4, 234}_2 ∨ -b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ false c in DIMACS: 8255 -8256 -8257 0 c -3 does not represent an automaton state. c -( b^{4, 234}_2 ∧ b^{4, 234}_1 ∧ b^{4, 234}_0 ∧ true) c in CNF: c -b^{4, 234}_2 ∨ -b^{4, 234}_1 ∨ -b^{4, 234}_0 ∨ false c in DIMACS: -8255 -8256 -8257 0 c i = 235 c -2+1 --> -1 c ( b^{4, 235}_2 ∧ b^{4, 235}_1 ∧ -b^{4, 235}_0 ∧ p_940) -> ( b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ b^{4, 236}_0) c in CNF: c -b^{4, 235}_2 ∨ -b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ -p_940 ∨ b^{4, 236}_2 c -b^{4, 235}_2 ∨ -b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ -p_940 ∨ -b^{4, 236}_1 c -b^{4, 235}_2 ∨ -b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ -p_940 ∨ b^{4, 236}_0 c in DIMACS: -8258 -8259 8260 -940 8261 0 -8258 -8259 8260 -940 -8262 0 -8258 -8259 8260 -940 8263 0 c -1+1 --> 0 c ( b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ b^{4, 235}_0 ∧ p_940) -> (-b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ -b^{4, 236}_0) c in CNF: c -b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ -p_940 ∨ -b^{4, 236}_2 c -b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ -p_940 ∨ -b^{4, 236}_1 c -b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ -p_940 ∨ -b^{4, 236}_0 c in DIMACS: -8258 8259 -8260 -940 -8261 0 -8258 8259 -8260 -940 -8262 0 -8258 8259 -8260 -940 -8263 0 c 0+1 --> 1 c (-b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ -b^{4, 235}_0 ∧ p_940) -> (-b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ b^{4, 236}_0) c in CNF: c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ -p_940 ∨ -b^{4, 236}_2 c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ -p_940 ∨ -b^{4, 236}_1 c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ -p_940 ∨ b^{4, 236}_0 c in DIMACS: 8258 8259 8260 -940 -8261 0 8258 8259 8260 -940 -8262 0 8258 8259 8260 -940 8263 0 c 1+1 --> 2 c (-b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ b^{4, 235}_0 ∧ p_940) -> (-b^{4, 236}_2 ∧ b^{4, 236}_1 ∧ -b^{4, 236}_0) c in CNF: c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ -p_940 ∨ -b^{4, 236}_2 c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ -p_940 ∨ b^{4, 236}_1 c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ -p_940 ∨ -b^{4, 236}_0 c in DIMACS: 8258 8259 -8260 -940 -8261 0 8258 8259 -8260 -940 8262 0 8258 8259 -8260 -940 -8263 0 c 2+1 --> break c (-b^{4, 235}_2 ∧ b^{4, 235}_1 ∧ -b^{4, 235}_0 ∧ p_940) -> break c in CNF: c b^{4, 235}_2 ∨ -b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ -p_940 ∨ break c in DIMACS: 8258 -8259 8260 -940 1162 0 c 2-1 --> 1 c (-b^{4, 235}_2 ∧ b^{4, 235}_1 ∧ -b^{4, 235}_0 ∧ -p_940) -> (-b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ b^{4, 236}_0) c in CNF: c b^{4, 235}_2 ∨ -b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ p_940 ∨ -b^{4, 236}_2 c b^{4, 235}_2 ∨ -b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ p_940 ∨ -b^{4, 236}_1 c b^{4, 235}_2 ∨ -b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ p_940 ∨ b^{4, 236}_0 c in DIMACS: 8258 -8259 8260 940 -8261 0 8258 -8259 8260 940 -8262 0 8258 -8259 8260 940 8263 0 c 1-1 --> 0 c (-b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ b^{4, 235}_0 ∧ -p_940) -> (-b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ -b^{4, 236}_0) c in CNF: c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ p_940 ∨ -b^{4, 236}_2 c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ p_940 ∨ -b^{4, 236}_1 c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ p_940 ∨ -b^{4, 236}_0 c in DIMACS: 8258 8259 -8260 940 -8261 0 8258 8259 -8260 940 -8262 0 8258 8259 -8260 940 -8263 0 c 0-1 --> -1 c (-b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ -b^{4, 235}_0 ∧ -p_940) -> ( b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ b^{4, 236}_0) c in CNF: c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ p_940 ∨ b^{4, 236}_2 c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ p_940 ∨ -b^{4, 236}_1 c b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ p_940 ∨ b^{4, 236}_0 c in DIMACS: 8258 8259 8260 940 8261 0 8258 8259 8260 940 -8262 0 8258 8259 8260 940 8263 0 c -1-1 --> -2 c ( b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ b^{4, 235}_0 ∧ -p_940) -> ( b^{4, 236}_2 ∧ b^{4, 236}_1 ∧ -b^{4, 236}_0) c in CNF: c -b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ p_940 ∨ b^{4, 236}_2 c -b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ p_940 ∨ b^{4, 236}_1 c -b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ p_940 ∨ -b^{4, 236}_0 c in DIMACS: -8258 8259 -8260 940 8261 0 -8258 8259 -8260 940 8262 0 -8258 8259 -8260 940 -8263 0 c -2-1 --> break c ( b^{4, 235}_2 ∧ b^{4, 235}_1 ∧ -b^{4, 235}_0 ∧ -p_940) -> break c in CNF: c -b^{4, 235}_2 ∨ -b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ p_940 ∨ break c in DIMACS: -8258 -8259 8260 940 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 235}_2 ∧ -b^{4, 235}_1 ∧ -b^{4, 235}_0 ∧ true) c in CNF: c -b^{4, 235}_2 ∨ b^{4, 235}_1 ∨ b^{4, 235}_0 ∨ false c in DIMACS: -8258 8259 8260 0 c 3 does not represent an automaton state. c -(-b^{4, 235}_2 ∧ b^{4, 235}_1 ∧ b^{4, 235}_0 ∧ true) c in CNF: c b^{4, 235}_2 ∨ -b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ false c in DIMACS: 8258 -8259 -8260 0 c -3 does not represent an automaton state. c -( b^{4, 235}_2 ∧ b^{4, 235}_1 ∧ b^{4, 235}_0 ∧ true) c in CNF: c -b^{4, 235}_2 ∨ -b^{4, 235}_1 ∨ -b^{4, 235}_0 ∨ false c in DIMACS: -8258 -8259 -8260 0 c i = 236 c -2+1 --> -1 c ( b^{4, 236}_2 ∧ b^{4, 236}_1 ∧ -b^{4, 236}_0 ∧ p_944) -> ( b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ b^{4, 237}_0) c in CNF: c -b^{4, 236}_2 ∨ -b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ -p_944 ∨ b^{4, 237}_2 c -b^{4, 236}_2 ∨ -b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ -p_944 ∨ -b^{4, 237}_1 c -b^{4, 236}_2 ∨ -b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ -p_944 ∨ b^{4, 237}_0 c in DIMACS: -8261 -8262 8263 -944 8264 0 -8261 -8262 8263 -944 -8265 0 -8261 -8262 8263 -944 8266 0 c -1+1 --> 0 c ( b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ b^{4, 236}_0 ∧ p_944) -> (-b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ -b^{4, 237}_0) c in CNF: c -b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ -p_944 ∨ -b^{4, 237}_2 c -b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ -p_944 ∨ -b^{4, 237}_1 c -b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ -p_944 ∨ -b^{4, 237}_0 c in DIMACS: -8261 8262 -8263 -944 -8264 0 -8261 8262 -8263 -944 -8265 0 -8261 8262 -8263 -944 -8266 0 c 0+1 --> 1 c (-b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ -b^{4, 236}_0 ∧ p_944) -> (-b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ b^{4, 237}_0) c in CNF: c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ -p_944 ∨ -b^{4, 237}_2 c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ -p_944 ∨ -b^{4, 237}_1 c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ -p_944 ∨ b^{4, 237}_0 c in DIMACS: 8261 8262 8263 -944 -8264 0 8261 8262 8263 -944 -8265 0 8261 8262 8263 -944 8266 0 c 1+1 --> 2 c (-b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ b^{4, 236}_0 ∧ p_944) -> (-b^{4, 237}_2 ∧ b^{4, 237}_1 ∧ -b^{4, 237}_0) c in CNF: c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ -p_944 ∨ -b^{4, 237}_2 c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ -p_944 ∨ b^{4, 237}_1 c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ -p_944 ∨ -b^{4, 237}_0 c in DIMACS: 8261 8262 -8263 -944 -8264 0 8261 8262 -8263 -944 8265 0 8261 8262 -8263 -944 -8266 0 c 2+1 --> break c (-b^{4, 236}_2 ∧ b^{4, 236}_1 ∧ -b^{4, 236}_0 ∧ p_944) -> break c in CNF: c b^{4, 236}_2 ∨ -b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ -p_944 ∨ break c in DIMACS: 8261 -8262 8263 -944 1162 0 c 2-1 --> 1 c (-b^{4, 236}_2 ∧ b^{4, 236}_1 ∧ -b^{4, 236}_0 ∧ -p_944) -> (-b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ b^{4, 237}_0) c in CNF: c b^{4, 236}_2 ∨ -b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ p_944 ∨ -b^{4, 237}_2 c b^{4, 236}_2 ∨ -b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ p_944 ∨ -b^{4, 237}_1 c b^{4, 236}_2 ∨ -b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ p_944 ∨ b^{4, 237}_0 c in DIMACS: 8261 -8262 8263 944 -8264 0 8261 -8262 8263 944 -8265 0 8261 -8262 8263 944 8266 0 c 1-1 --> 0 c (-b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ b^{4, 236}_0 ∧ -p_944) -> (-b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ -b^{4, 237}_0) c in CNF: c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ p_944 ∨ -b^{4, 237}_2 c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ p_944 ∨ -b^{4, 237}_1 c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ p_944 ∨ -b^{4, 237}_0 c in DIMACS: 8261 8262 -8263 944 -8264 0 8261 8262 -8263 944 -8265 0 8261 8262 -8263 944 -8266 0 c 0-1 --> -1 c (-b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ -b^{4, 236}_0 ∧ -p_944) -> ( b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ b^{4, 237}_0) c in CNF: c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ p_944 ∨ b^{4, 237}_2 c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ p_944 ∨ -b^{4, 237}_1 c b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ p_944 ∨ b^{4, 237}_0 c in DIMACS: 8261 8262 8263 944 8264 0 8261 8262 8263 944 -8265 0 8261 8262 8263 944 8266 0 c -1-1 --> -2 c ( b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ b^{4, 236}_0 ∧ -p_944) -> ( b^{4, 237}_2 ∧ b^{4, 237}_1 ∧ -b^{4, 237}_0) c in CNF: c -b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ p_944 ∨ b^{4, 237}_2 c -b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ p_944 ∨ b^{4, 237}_1 c -b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ p_944 ∨ -b^{4, 237}_0 c in DIMACS: -8261 8262 -8263 944 8264 0 -8261 8262 -8263 944 8265 0 -8261 8262 -8263 944 -8266 0 c -2-1 --> break c ( b^{4, 236}_2 ∧ b^{4, 236}_1 ∧ -b^{4, 236}_0 ∧ -p_944) -> break c in CNF: c -b^{4, 236}_2 ∨ -b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ p_944 ∨ break c in DIMACS: -8261 -8262 8263 944 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 236}_2 ∧ -b^{4, 236}_1 ∧ -b^{4, 236}_0 ∧ true) c in CNF: c -b^{4, 236}_2 ∨ b^{4, 236}_1 ∨ b^{4, 236}_0 ∨ false c in DIMACS: -8261 8262 8263 0 c 3 does not represent an automaton state. c -(-b^{4, 236}_2 ∧ b^{4, 236}_1 ∧ b^{4, 236}_0 ∧ true) c in CNF: c b^{4, 236}_2 ∨ -b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ false c in DIMACS: 8261 -8262 -8263 0 c -3 does not represent an automaton state. c -( b^{4, 236}_2 ∧ b^{4, 236}_1 ∧ b^{4, 236}_0 ∧ true) c in CNF: c -b^{4, 236}_2 ∨ -b^{4, 236}_1 ∨ -b^{4, 236}_0 ∨ false c in DIMACS: -8261 -8262 -8263 0 c i = 237 c -2+1 --> -1 c ( b^{4, 237}_2 ∧ b^{4, 237}_1 ∧ -b^{4, 237}_0 ∧ p_948) -> ( b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ b^{4, 238}_0) c in CNF: c -b^{4, 237}_2 ∨ -b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ -p_948 ∨ b^{4, 238}_2 c -b^{4, 237}_2 ∨ -b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ -p_948 ∨ -b^{4, 238}_1 c -b^{4, 237}_2 ∨ -b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ -p_948 ∨ b^{4, 238}_0 c in DIMACS: -8264 -8265 8266 -948 8267 0 -8264 -8265 8266 -948 -8268 0 -8264 -8265 8266 -948 8269 0 c -1+1 --> 0 c ( b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ b^{4, 237}_0 ∧ p_948) -> (-b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ -b^{4, 238}_0) c in CNF: c -b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ -p_948 ∨ -b^{4, 238}_2 c -b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ -p_948 ∨ -b^{4, 238}_1 c -b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ -p_948 ∨ -b^{4, 238}_0 c in DIMACS: -8264 8265 -8266 -948 -8267 0 -8264 8265 -8266 -948 -8268 0 -8264 8265 -8266 -948 -8269 0 c 0+1 --> 1 c (-b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ -b^{4, 237}_0 ∧ p_948) -> (-b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ b^{4, 238}_0) c in CNF: c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ -p_948 ∨ -b^{4, 238}_2 c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ -p_948 ∨ -b^{4, 238}_1 c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ -p_948 ∨ b^{4, 238}_0 c in DIMACS: 8264 8265 8266 -948 -8267 0 8264 8265 8266 -948 -8268 0 8264 8265 8266 -948 8269 0 c 1+1 --> 2 c (-b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ b^{4, 237}_0 ∧ p_948) -> (-b^{4, 238}_2 ∧ b^{4, 238}_1 ∧ -b^{4, 238}_0) c in CNF: c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ -p_948 ∨ -b^{4, 238}_2 c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ -p_948 ∨ b^{4, 238}_1 c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ -p_948 ∨ -b^{4, 238}_0 c in DIMACS: 8264 8265 -8266 -948 -8267 0 8264 8265 -8266 -948 8268 0 8264 8265 -8266 -948 -8269 0 c 2+1 --> break c (-b^{4, 237}_2 ∧ b^{4, 237}_1 ∧ -b^{4, 237}_0 ∧ p_948) -> break c in CNF: c b^{4, 237}_2 ∨ -b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ -p_948 ∨ break c in DIMACS: 8264 -8265 8266 -948 1162 0 c 2-1 --> 1 c (-b^{4, 237}_2 ∧ b^{4, 237}_1 ∧ -b^{4, 237}_0 ∧ -p_948) -> (-b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ b^{4, 238}_0) c in CNF: c b^{4, 237}_2 ∨ -b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ p_948 ∨ -b^{4, 238}_2 c b^{4, 237}_2 ∨ -b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ p_948 ∨ -b^{4, 238}_1 c b^{4, 237}_2 ∨ -b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ p_948 ∨ b^{4, 238}_0 c in DIMACS: 8264 -8265 8266 948 -8267 0 8264 -8265 8266 948 -8268 0 8264 -8265 8266 948 8269 0 c 1-1 --> 0 c (-b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ b^{4, 237}_0 ∧ -p_948) -> (-b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ -b^{4, 238}_0) c in CNF: c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ p_948 ∨ -b^{4, 238}_2 c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ p_948 ∨ -b^{4, 238}_1 c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ p_948 ∨ -b^{4, 238}_0 c in DIMACS: 8264 8265 -8266 948 -8267 0 8264 8265 -8266 948 -8268 0 8264 8265 -8266 948 -8269 0 c 0-1 --> -1 c (-b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ -b^{4, 237}_0 ∧ -p_948) -> ( b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ b^{4, 238}_0) c in CNF: c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ p_948 ∨ b^{4, 238}_2 c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ p_948 ∨ -b^{4, 238}_1 c b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ p_948 ∨ b^{4, 238}_0 c in DIMACS: 8264 8265 8266 948 8267 0 8264 8265 8266 948 -8268 0 8264 8265 8266 948 8269 0 c -1-1 --> -2 c ( b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ b^{4, 237}_0 ∧ -p_948) -> ( b^{4, 238}_2 ∧ b^{4, 238}_1 ∧ -b^{4, 238}_0) c in CNF: c -b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ p_948 ∨ b^{4, 238}_2 c -b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ p_948 ∨ b^{4, 238}_1 c -b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ p_948 ∨ -b^{4, 238}_0 c in DIMACS: -8264 8265 -8266 948 8267 0 -8264 8265 -8266 948 8268 0 -8264 8265 -8266 948 -8269 0 c -2-1 --> break c ( b^{4, 237}_2 ∧ b^{4, 237}_1 ∧ -b^{4, 237}_0 ∧ -p_948) -> break c in CNF: c -b^{4, 237}_2 ∨ -b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ p_948 ∨ break c in DIMACS: -8264 -8265 8266 948 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 237}_2 ∧ -b^{4, 237}_1 ∧ -b^{4, 237}_0 ∧ true) c in CNF: c -b^{4, 237}_2 ∨ b^{4, 237}_1 ∨ b^{4, 237}_0 ∨ false c in DIMACS: -8264 8265 8266 0 c 3 does not represent an automaton state. c -(-b^{4, 237}_2 ∧ b^{4, 237}_1 ∧ b^{4, 237}_0 ∧ true) c in CNF: c b^{4, 237}_2 ∨ -b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ false c in DIMACS: 8264 -8265 -8266 0 c -3 does not represent an automaton state. c -( b^{4, 237}_2 ∧ b^{4, 237}_1 ∧ b^{4, 237}_0 ∧ true) c in CNF: c -b^{4, 237}_2 ∨ -b^{4, 237}_1 ∨ -b^{4, 237}_0 ∨ false c in DIMACS: -8264 -8265 -8266 0 c i = 238 c -2+1 --> -1 c ( b^{4, 238}_2 ∧ b^{4, 238}_1 ∧ -b^{4, 238}_0 ∧ p_952) -> ( b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ b^{4, 239}_0) c in CNF: c -b^{4, 238}_2 ∨ -b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ -p_952 ∨ b^{4, 239}_2 c -b^{4, 238}_2 ∨ -b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ -p_952 ∨ -b^{4, 239}_1 c -b^{4, 238}_2 ∨ -b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ -p_952 ∨ b^{4, 239}_0 c in DIMACS: -8267 -8268 8269 -952 8270 0 -8267 -8268 8269 -952 -8271 0 -8267 -8268 8269 -952 8272 0 c -1+1 --> 0 c ( b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ b^{4, 238}_0 ∧ p_952) -> (-b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ -b^{4, 239}_0) c in CNF: c -b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ -p_952 ∨ -b^{4, 239}_2 c -b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ -p_952 ∨ -b^{4, 239}_1 c -b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ -p_952 ∨ -b^{4, 239}_0 c in DIMACS: -8267 8268 -8269 -952 -8270 0 -8267 8268 -8269 -952 -8271 0 -8267 8268 -8269 -952 -8272 0 c 0+1 --> 1 c (-b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ -b^{4, 238}_0 ∧ p_952) -> (-b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ b^{4, 239}_0) c in CNF: c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ -p_952 ∨ -b^{4, 239}_2 c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ -p_952 ∨ -b^{4, 239}_1 c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ -p_952 ∨ b^{4, 239}_0 c in DIMACS: 8267 8268 8269 -952 -8270 0 8267 8268 8269 -952 -8271 0 8267 8268 8269 -952 8272 0 c 1+1 --> 2 c (-b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ b^{4, 238}_0 ∧ p_952) -> (-b^{4, 239}_2 ∧ b^{4, 239}_1 ∧ -b^{4, 239}_0) c in CNF: c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ -p_952 ∨ -b^{4, 239}_2 c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ -p_952 ∨ b^{4, 239}_1 c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ -p_952 ∨ -b^{4, 239}_0 c in DIMACS: 8267 8268 -8269 -952 -8270 0 8267 8268 -8269 -952 8271 0 8267 8268 -8269 -952 -8272 0 c 2+1 --> break c (-b^{4, 238}_2 ∧ b^{4, 238}_1 ∧ -b^{4, 238}_0 ∧ p_952) -> break c in CNF: c b^{4, 238}_2 ∨ -b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ -p_952 ∨ break c in DIMACS: 8267 -8268 8269 -952 1162 0 c 2-1 --> 1 c (-b^{4, 238}_2 ∧ b^{4, 238}_1 ∧ -b^{4, 238}_0 ∧ -p_952) -> (-b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ b^{4, 239}_0) c in CNF: c b^{4, 238}_2 ∨ -b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ p_952 ∨ -b^{4, 239}_2 c b^{4, 238}_2 ∨ -b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ p_952 ∨ -b^{4, 239}_1 c b^{4, 238}_2 ∨ -b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ p_952 ∨ b^{4, 239}_0 c in DIMACS: 8267 -8268 8269 952 -8270 0 8267 -8268 8269 952 -8271 0 8267 -8268 8269 952 8272 0 c 1-1 --> 0 c (-b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ b^{4, 238}_0 ∧ -p_952) -> (-b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ -b^{4, 239}_0) c in CNF: c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ p_952 ∨ -b^{4, 239}_2 c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ p_952 ∨ -b^{4, 239}_1 c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ p_952 ∨ -b^{4, 239}_0 c in DIMACS: 8267 8268 -8269 952 -8270 0 8267 8268 -8269 952 -8271 0 8267 8268 -8269 952 -8272 0 c 0-1 --> -1 c (-b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ -b^{4, 238}_0 ∧ -p_952) -> ( b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ b^{4, 239}_0) c in CNF: c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ p_952 ∨ b^{4, 239}_2 c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ p_952 ∨ -b^{4, 239}_1 c b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ p_952 ∨ b^{4, 239}_0 c in DIMACS: 8267 8268 8269 952 8270 0 8267 8268 8269 952 -8271 0 8267 8268 8269 952 8272 0 c -1-1 --> -2 c ( b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ b^{4, 238}_0 ∧ -p_952) -> ( b^{4, 239}_2 ∧ b^{4, 239}_1 ∧ -b^{4, 239}_0) c in CNF: c -b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ p_952 ∨ b^{4, 239}_2 c -b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ p_952 ∨ b^{4, 239}_1 c -b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ p_952 ∨ -b^{4, 239}_0 c in DIMACS: -8267 8268 -8269 952 8270 0 -8267 8268 -8269 952 8271 0 -8267 8268 -8269 952 -8272 0 c -2-1 --> break c ( b^{4, 238}_2 ∧ b^{4, 238}_1 ∧ -b^{4, 238}_0 ∧ -p_952) -> break c in CNF: c -b^{4, 238}_2 ∨ -b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ p_952 ∨ break c in DIMACS: -8267 -8268 8269 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 238}_2 ∧ -b^{4, 238}_1 ∧ -b^{4, 238}_0 ∧ true) c in CNF: c -b^{4, 238}_2 ∨ b^{4, 238}_1 ∨ b^{4, 238}_0 ∨ false c in DIMACS: -8267 8268 8269 0 c 3 does not represent an automaton state. c -(-b^{4, 238}_2 ∧ b^{4, 238}_1 ∧ b^{4, 238}_0 ∧ true) c in CNF: c b^{4, 238}_2 ∨ -b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ false c in DIMACS: 8267 -8268 -8269 0 c -3 does not represent an automaton state. c -( b^{4, 238}_2 ∧ b^{4, 238}_1 ∧ b^{4, 238}_0 ∧ true) c in CNF: c -b^{4, 238}_2 ∨ -b^{4, 238}_1 ∨ -b^{4, 238}_0 ∨ false c in DIMACS: -8267 -8268 -8269 0 c i = 239 c -2+1 --> -1 c ( b^{4, 239}_2 ∧ b^{4, 239}_1 ∧ -b^{4, 239}_0 ∧ p_956) -> ( b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ b^{4, 240}_0) c in CNF: c -b^{4, 239}_2 ∨ -b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ -p_956 ∨ b^{4, 240}_2 c -b^{4, 239}_2 ∨ -b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ -p_956 ∨ -b^{4, 240}_1 c -b^{4, 239}_2 ∨ -b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ -p_956 ∨ b^{4, 240}_0 c in DIMACS: -8270 -8271 8272 -956 8273 0 -8270 -8271 8272 -956 -8274 0 -8270 -8271 8272 -956 8275 0 c -1+1 --> 0 c ( b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ b^{4, 239}_0 ∧ p_956) -> (-b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ -b^{4, 240}_0) c in CNF: c -b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ -p_956 ∨ -b^{4, 240}_2 c -b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ -p_956 ∨ -b^{4, 240}_1 c -b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ -p_956 ∨ -b^{4, 240}_0 c in DIMACS: -8270 8271 -8272 -956 -8273 0 -8270 8271 -8272 -956 -8274 0 -8270 8271 -8272 -956 -8275 0 c 0+1 --> 1 c (-b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ -b^{4, 239}_0 ∧ p_956) -> (-b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ b^{4, 240}_0) c in CNF: c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ -p_956 ∨ -b^{4, 240}_2 c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ -p_956 ∨ -b^{4, 240}_1 c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ -p_956 ∨ b^{4, 240}_0 c in DIMACS: 8270 8271 8272 -956 -8273 0 8270 8271 8272 -956 -8274 0 8270 8271 8272 -956 8275 0 c 1+1 --> 2 c (-b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ b^{4, 239}_0 ∧ p_956) -> (-b^{4, 240}_2 ∧ b^{4, 240}_1 ∧ -b^{4, 240}_0) c in CNF: c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ -p_956 ∨ -b^{4, 240}_2 c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ -p_956 ∨ b^{4, 240}_1 c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ -p_956 ∨ -b^{4, 240}_0 c in DIMACS: 8270 8271 -8272 -956 -8273 0 8270 8271 -8272 -956 8274 0 8270 8271 -8272 -956 -8275 0 c 2+1 --> break c (-b^{4, 239}_2 ∧ b^{4, 239}_1 ∧ -b^{4, 239}_0 ∧ p_956) -> break c in CNF: c b^{4, 239}_2 ∨ -b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ -p_956 ∨ break c in DIMACS: 8270 -8271 8272 -956 1162 0 c 2-1 --> 1 c (-b^{4, 239}_2 ∧ b^{4, 239}_1 ∧ -b^{4, 239}_0 ∧ -p_956) -> (-b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ b^{4, 240}_0) c in CNF: c b^{4, 239}_2 ∨ -b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ p_956 ∨ -b^{4, 240}_2 c b^{4, 239}_2 ∨ -b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ p_956 ∨ -b^{4, 240}_1 c b^{4, 239}_2 ∨ -b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ p_956 ∨ b^{4, 240}_0 c in DIMACS: 8270 -8271 8272 956 -8273 0 8270 -8271 8272 956 -8274 0 8270 -8271 8272 956 8275 0 c 1-1 --> 0 c (-b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ b^{4, 239}_0 ∧ -p_956) -> (-b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ -b^{4, 240}_0) c in CNF: c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ p_956 ∨ -b^{4, 240}_2 c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ p_956 ∨ -b^{4, 240}_1 c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ p_956 ∨ -b^{4, 240}_0 c in DIMACS: 8270 8271 -8272 956 -8273 0 8270 8271 -8272 956 -8274 0 8270 8271 -8272 956 -8275 0 c 0-1 --> -1 c (-b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ -b^{4, 239}_0 ∧ -p_956) -> ( b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ b^{4, 240}_0) c in CNF: c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ p_956 ∨ b^{4, 240}_2 c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ p_956 ∨ -b^{4, 240}_1 c b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ p_956 ∨ b^{4, 240}_0 c in DIMACS: 8270 8271 8272 956 8273 0 8270 8271 8272 956 -8274 0 8270 8271 8272 956 8275 0 c -1-1 --> -2 c ( b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ b^{4, 239}_0 ∧ -p_956) -> ( b^{4, 240}_2 ∧ b^{4, 240}_1 ∧ -b^{4, 240}_0) c in CNF: c -b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ p_956 ∨ b^{4, 240}_2 c -b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ p_956 ∨ b^{4, 240}_1 c -b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ p_956 ∨ -b^{4, 240}_0 c in DIMACS: -8270 8271 -8272 956 8273 0 -8270 8271 -8272 956 8274 0 -8270 8271 -8272 956 -8275 0 c -2-1 --> break c ( b^{4, 239}_2 ∧ b^{4, 239}_1 ∧ -b^{4, 239}_0 ∧ -p_956) -> break c in CNF: c -b^{4, 239}_2 ∨ -b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ p_956 ∨ break c in DIMACS: -8270 -8271 8272 956 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 239}_2 ∧ -b^{4, 239}_1 ∧ -b^{4, 239}_0 ∧ true) c in CNF: c -b^{4, 239}_2 ∨ b^{4, 239}_1 ∨ b^{4, 239}_0 ∨ false c in DIMACS: -8270 8271 8272 0 c 3 does not represent an automaton state. c -(-b^{4, 239}_2 ∧ b^{4, 239}_1 ∧ b^{4, 239}_0 ∧ true) c in CNF: c b^{4, 239}_2 ∨ -b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ false c in DIMACS: 8270 -8271 -8272 0 c -3 does not represent an automaton state. c -( b^{4, 239}_2 ∧ b^{4, 239}_1 ∧ b^{4, 239}_0 ∧ true) c in CNF: c -b^{4, 239}_2 ∨ -b^{4, 239}_1 ∨ -b^{4, 239}_0 ∨ false c in DIMACS: -8270 -8271 -8272 0 c i = 240 c -2+1 --> -1 c ( b^{4, 240}_2 ∧ b^{4, 240}_1 ∧ -b^{4, 240}_0 ∧ p_960) -> ( b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ b^{4, 241}_0) c in CNF: c -b^{4, 240}_2 ∨ -b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ -p_960 ∨ b^{4, 241}_2 c -b^{4, 240}_2 ∨ -b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ -p_960 ∨ -b^{4, 241}_1 c -b^{4, 240}_2 ∨ -b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ -p_960 ∨ b^{4, 241}_0 c in DIMACS: -8273 -8274 8275 -960 8276 0 -8273 -8274 8275 -960 -8277 0 -8273 -8274 8275 -960 8278 0 c -1+1 --> 0 c ( b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ b^{4, 240}_0 ∧ p_960) -> (-b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ -b^{4, 241}_0) c in CNF: c -b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ -p_960 ∨ -b^{4, 241}_2 c -b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ -p_960 ∨ -b^{4, 241}_1 c -b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ -p_960 ∨ -b^{4, 241}_0 c in DIMACS: -8273 8274 -8275 -960 -8276 0 -8273 8274 -8275 -960 -8277 0 -8273 8274 -8275 -960 -8278 0 c 0+1 --> 1 c (-b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ -b^{4, 240}_0 ∧ p_960) -> (-b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ b^{4, 241}_0) c in CNF: c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ -p_960 ∨ -b^{4, 241}_2 c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ -p_960 ∨ -b^{4, 241}_1 c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ -p_960 ∨ b^{4, 241}_0 c in DIMACS: 8273 8274 8275 -960 -8276 0 8273 8274 8275 -960 -8277 0 8273 8274 8275 -960 8278 0 c 1+1 --> 2 c (-b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ b^{4, 240}_0 ∧ p_960) -> (-b^{4, 241}_2 ∧ b^{4, 241}_1 ∧ -b^{4, 241}_0) c in CNF: c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ -p_960 ∨ -b^{4, 241}_2 c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ -p_960 ∨ b^{4, 241}_1 c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ -p_960 ∨ -b^{4, 241}_0 c in DIMACS: 8273 8274 -8275 -960 -8276 0 8273 8274 -8275 -960 8277 0 8273 8274 -8275 -960 -8278 0 c 2+1 --> break c (-b^{4, 240}_2 ∧ b^{4, 240}_1 ∧ -b^{4, 240}_0 ∧ p_960) -> break c in CNF: c b^{4, 240}_2 ∨ -b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ -p_960 ∨ break c in DIMACS: 8273 -8274 8275 -960 1162 0 c 2-1 --> 1 c (-b^{4, 240}_2 ∧ b^{4, 240}_1 ∧ -b^{4, 240}_0 ∧ -p_960) -> (-b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ b^{4, 241}_0) c in CNF: c b^{4, 240}_2 ∨ -b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ p_960 ∨ -b^{4, 241}_2 c b^{4, 240}_2 ∨ -b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ p_960 ∨ -b^{4, 241}_1 c b^{4, 240}_2 ∨ -b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ p_960 ∨ b^{4, 241}_0 c in DIMACS: 8273 -8274 8275 960 -8276 0 8273 -8274 8275 960 -8277 0 8273 -8274 8275 960 8278 0 c 1-1 --> 0 c (-b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ b^{4, 240}_0 ∧ -p_960) -> (-b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ -b^{4, 241}_0) c in CNF: c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ p_960 ∨ -b^{4, 241}_2 c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ p_960 ∨ -b^{4, 241}_1 c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ p_960 ∨ -b^{4, 241}_0 c in DIMACS: 8273 8274 -8275 960 -8276 0 8273 8274 -8275 960 -8277 0 8273 8274 -8275 960 -8278 0 c 0-1 --> -1 c (-b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ -b^{4, 240}_0 ∧ -p_960) -> ( b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ b^{4, 241}_0) c in CNF: c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ p_960 ∨ b^{4, 241}_2 c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ p_960 ∨ -b^{4, 241}_1 c b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ p_960 ∨ b^{4, 241}_0 c in DIMACS: 8273 8274 8275 960 8276 0 8273 8274 8275 960 -8277 0 8273 8274 8275 960 8278 0 c -1-1 --> -2 c ( b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ b^{4, 240}_0 ∧ -p_960) -> ( b^{4, 241}_2 ∧ b^{4, 241}_1 ∧ -b^{4, 241}_0) c in CNF: c -b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ p_960 ∨ b^{4, 241}_2 c -b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ p_960 ∨ b^{4, 241}_1 c -b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ p_960 ∨ -b^{4, 241}_0 c in DIMACS: -8273 8274 -8275 960 8276 0 -8273 8274 -8275 960 8277 0 -8273 8274 -8275 960 -8278 0 c -2-1 --> break c ( b^{4, 240}_2 ∧ b^{4, 240}_1 ∧ -b^{4, 240}_0 ∧ -p_960) -> break c in CNF: c -b^{4, 240}_2 ∨ -b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ p_960 ∨ break c in DIMACS: -8273 -8274 8275 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 240}_2 ∧ -b^{4, 240}_1 ∧ -b^{4, 240}_0 ∧ true) c in CNF: c -b^{4, 240}_2 ∨ b^{4, 240}_1 ∨ b^{4, 240}_0 ∨ false c in DIMACS: -8273 8274 8275 0 c 3 does not represent an automaton state. c -(-b^{4, 240}_2 ∧ b^{4, 240}_1 ∧ b^{4, 240}_0 ∧ true) c in CNF: c b^{4, 240}_2 ∨ -b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ false c in DIMACS: 8273 -8274 -8275 0 c -3 does not represent an automaton state. c -( b^{4, 240}_2 ∧ b^{4, 240}_1 ∧ b^{4, 240}_0 ∧ true) c in CNF: c -b^{4, 240}_2 ∨ -b^{4, 240}_1 ∨ -b^{4, 240}_0 ∨ false c in DIMACS: -8273 -8274 -8275 0 c i = 241 c -2+1 --> -1 c ( b^{4, 241}_2 ∧ b^{4, 241}_1 ∧ -b^{4, 241}_0 ∧ p_964) -> ( b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ b^{4, 242}_0) c in CNF: c -b^{4, 241}_2 ∨ -b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ -p_964 ∨ b^{4, 242}_2 c -b^{4, 241}_2 ∨ -b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ -p_964 ∨ -b^{4, 242}_1 c -b^{4, 241}_2 ∨ -b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ -p_964 ∨ b^{4, 242}_0 c in DIMACS: -8276 -8277 8278 -964 8279 0 -8276 -8277 8278 -964 -8280 0 -8276 -8277 8278 -964 8281 0 c -1+1 --> 0 c ( b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ b^{4, 241}_0 ∧ p_964) -> (-b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ -b^{4, 242}_0) c in CNF: c -b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ -p_964 ∨ -b^{4, 242}_2 c -b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ -p_964 ∨ -b^{4, 242}_1 c -b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ -p_964 ∨ -b^{4, 242}_0 c in DIMACS: -8276 8277 -8278 -964 -8279 0 -8276 8277 -8278 -964 -8280 0 -8276 8277 -8278 -964 -8281 0 c 0+1 --> 1 c (-b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ -b^{4, 241}_0 ∧ p_964) -> (-b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ b^{4, 242}_0) c in CNF: c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ -p_964 ∨ -b^{4, 242}_2 c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ -p_964 ∨ -b^{4, 242}_1 c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ -p_964 ∨ b^{4, 242}_0 c in DIMACS: 8276 8277 8278 -964 -8279 0 8276 8277 8278 -964 -8280 0 8276 8277 8278 -964 8281 0 c 1+1 --> 2 c (-b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ b^{4, 241}_0 ∧ p_964) -> (-b^{4, 242}_2 ∧ b^{4, 242}_1 ∧ -b^{4, 242}_0) c in CNF: c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ -p_964 ∨ -b^{4, 242}_2 c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ -p_964 ∨ b^{4, 242}_1 c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ -p_964 ∨ -b^{4, 242}_0 c in DIMACS: 8276 8277 -8278 -964 -8279 0 8276 8277 -8278 -964 8280 0 8276 8277 -8278 -964 -8281 0 c 2+1 --> break c (-b^{4, 241}_2 ∧ b^{4, 241}_1 ∧ -b^{4, 241}_0 ∧ p_964) -> break c in CNF: c b^{4, 241}_2 ∨ -b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ -p_964 ∨ break c in DIMACS: 8276 -8277 8278 -964 1162 0 c 2-1 --> 1 c (-b^{4, 241}_2 ∧ b^{4, 241}_1 ∧ -b^{4, 241}_0 ∧ -p_964) -> (-b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ b^{4, 242}_0) c in CNF: c b^{4, 241}_2 ∨ -b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ p_964 ∨ -b^{4, 242}_2 c b^{4, 241}_2 ∨ -b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ p_964 ∨ -b^{4, 242}_1 c b^{4, 241}_2 ∨ -b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ p_964 ∨ b^{4, 242}_0 c in DIMACS: 8276 -8277 8278 964 -8279 0 8276 -8277 8278 964 -8280 0 8276 -8277 8278 964 8281 0 c 1-1 --> 0 c (-b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ b^{4, 241}_0 ∧ -p_964) -> (-b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ -b^{4, 242}_0) c in CNF: c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ p_964 ∨ -b^{4, 242}_2 c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ p_964 ∨ -b^{4, 242}_1 c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ p_964 ∨ -b^{4, 242}_0 c in DIMACS: 8276 8277 -8278 964 -8279 0 8276 8277 -8278 964 -8280 0 8276 8277 -8278 964 -8281 0 c 0-1 --> -1 c (-b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ -b^{4, 241}_0 ∧ -p_964) -> ( b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ b^{4, 242}_0) c in CNF: c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ p_964 ∨ b^{4, 242}_2 c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ p_964 ∨ -b^{4, 242}_1 c b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ p_964 ∨ b^{4, 242}_0 c in DIMACS: 8276 8277 8278 964 8279 0 8276 8277 8278 964 -8280 0 8276 8277 8278 964 8281 0 c -1-1 --> -2 c ( b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ b^{4, 241}_0 ∧ -p_964) -> ( b^{4, 242}_2 ∧ b^{4, 242}_1 ∧ -b^{4, 242}_0) c in CNF: c -b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ p_964 ∨ b^{4, 242}_2 c -b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ p_964 ∨ b^{4, 242}_1 c -b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ p_964 ∨ -b^{4, 242}_0 c in DIMACS: -8276 8277 -8278 964 8279 0 -8276 8277 -8278 964 8280 0 -8276 8277 -8278 964 -8281 0 c -2-1 --> break c ( b^{4, 241}_2 ∧ b^{4, 241}_1 ∧ -b^{4, 241}_0 ∧ -p_964) -> break c in CNF: c -b^{4, 241}_2 ∨ -b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ p_964 ∨ break c in DIMACS: -8276 -8277 8278 964 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 241}_2 ∧ -b^{4, 241}_1 ∧ -b^{4, 241}_0 ∧ true) c in CNF: c -b^{4, 241}_2 ∨ b^{4, 241}_1 ∨ b^{4, 241}_0 ∨ false c in DIMACS: -8276 8277 8278 0 c 3 does not represent an automaton state. c -(-b^{4, 241}_2 ∧ b^{4, 241}_1 ∧ b^{4, 241}_0 ∧ true) c in CNF: c b^{4, 241}_2 ∨ -b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ false c in DIMACS: 8276 -8277 -8278 0 c -3 does not represent an automaton state. c -( b^{4, 241}_2 ∧ b^{4, 241}_1 ∧ b^{4, 241}_0 ∧ true) c in CNF: c -b^{4, 241}_2 ∨ -b^{4, 241}_1 ∨ -b^{4, 241}_0 ∨ false c in DIMACS: -8276 -8277 -8278 0 c i = 242 c -2+1 --> -1 c ( b^{4, 242}_2 ∧ b^{4, 242}_1 ∧ -b^{4, 242}_0 ∧ p_968) -> ( b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ b^{4, 243}_0) c in CNF: c -b^{4, 242}_2 ∨ -b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ -p_968 ∨ b^{4, 243}_2 c -b^{4, 242}_2 ∨ -b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ -p_968 ∨ -b^{4, 243}_1 c -b^{4, 242}_2 ∨ -b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ -p_968 ∨ b^{4, 243}_0 c in DIMACS: -8279 -8280 8281 -968 8282 0 -8279 -8280 8281 -968 -8283 0 -8279 -8280 8281 -968 8284 0 c -1+1 --> 0 c ( b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ b^{4, 242}_0 ∧ p_968) -> (-b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ -b^{4, 243}_0) c in CNF: c -b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ -p_968 ∨ -b^{4, 243}_2 c -b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ -p_968 ∨ -b^{4, 243}_1 c -b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ -p_968 ∨ -b^{4, 243}_0 c in DIMACS: -8279 8280 -8281 -968 -8282 0 -8279 8280 -8281 -968 -8283 0 -8279 8280 -8281 -968 -8284 0 c 0+1 --> 1 c (-b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ -b^{4, 242}_0 ∧ p_968) -> (-b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ b^{4, 243}_0) c in CNF: c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ -p_968 ∨ -b^{4, 243}_2 c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ -p_968 ∨ -b^{4, 243}_1 c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ -p_968 ∨ b^{4, 243}_0 c in DIMACS: 8279 8280 8281 -968 -8282 0 8279 8280 8281 -968 -8283 0 8279 8280 8281 -968 8284 0 c 1+1 --> 2 c (-b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ b^{4, 242}_0 ∧ p_968) -> (-b^{4, 243}_2 ∧ b^{4, 243}_1 ∧ -b^{4, 243}_0) c in CNF: c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ -p_968 ∨ -b^{4, 243}_2 c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ -p_968 ∨ b^{4, 243}_1 c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ -p_968 ∨ -b^{4, 243}_0 c in DIMACS: 8279 8280 -8281 -968 -8282 0 8279 8280 -8281 -968 8283 0 8279 8280 -8281 -968 -8284 0 c 2+1 --> break c (-b^{4, 242}_2 ∧ b^{4, 242}_1 ∧ -b^{4, 242}_0 ∧ p_968) -> break c in CNF: c b^{4, 242}_2 ∨ -b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ -p_968 ∨ break c in DIMACS: 8279 -8280 8281 -968 1162 0 c 2-1 --> 1 c (-b^{4, 242}_2 ∧ b^{4, 242}_1 ∧ -b^{4, 242}_0 ∧ -p_968) -> (-b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ b^{4, 243}_0) c in CNF: c b^{4, 242}_2 ∨ -b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ p_968 ∨ -b^{4, 243}_2 c b^{4, 242}_2 ∨ -b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ p_968 ∨ -b^{4, 243}_1 c b^{4, 242}_2 ∨ -b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ p_968 ∨ b^{4, 243}_0 c in DIMACS: 8279 -8280 8281 968 -8282 0 8279 -8280 8281 968 -8283 0 8279 -8280 8281 968 8284 0 c 1-1 --> 0 c (-b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ b^{4, 242}_0 ∧ -p_968) -> (-b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ -b^{4, 243}_0) c in CNF: c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ p_968 ∨ -b^{4, 243}_2 c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ p_968 ∨ -b^{4, 243}_1 c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ p_968 ∨ -b^{4, 243}_0 c in DIMACS: 8279 8280 -8281 968 -8282 0 8279 8280 -8281 968 -8283 0 8279 8280 -8281 968 -8284 0 c 0-1 --> -1 c (-b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ -b^{4, 242}_0 ∧ -p_968) -> ( b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ b^{4, 243}_0) c in CNF: c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ p_968 ∨ b^{4, 243}_2 c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ p_968 ∨ -b^{4, 243}_1 c b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ p_968 ∨ b^{4, 243}_0 c in DIMACS: 8279 8280 8281 968 8282 0 8279 8280 8281 968 -8283 0 8279 8280 8281 968 8284 0 c -1-1 --> -2 c ( b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ b^{4, 242}_0 ∧ -p_968) -> ( b^{4, 243}_2 ∧ b^{4, 243}_1 ∧ -b^{4, 243}_0) c in CNF: c -b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ p_968 ∨ b^{4, 243}_2 c -b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ p_968 ∨ b^{4, 243}_1 c -b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ p_968 ∨ -b^{4, 243}_0 c in DIMACS: -8279 8280 -8281 968 8282 0 -8279 8280 -8281 968 8283 0 -8279 8280 -8281 968 -8284 0 c -2-1 --> break c ( b^{4, 242}_2 ∧ b^{4, 242}_1 ∧ -b^{4, 242}_0 ∧ -p_968) -> break c in CNF: c -b^{4, 242}_2 ∨ -b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ p_968 ∨ break c in DIMACS: -8279 -8280 8281 968 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 242}_2 ∧ -b^{4, 242}_1 ∧ -b^{4, 242}_0 ∧ true) c in CNF: c -b^{4, 242}_2 ∨ b^{4, 242}_1 ∨ b^{4, 242}_0 ∨ false c in DIMACS: -8279 8280 8281 0 c 3 does not represent an automaton state. c -(-b^{4, 242}_2 ∧ b^{4, 242}_1 ∧ b^{4, 242}_0 ∧ true) c in CNF: c b^{4, 242}_2 ∨ -b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ false c in DIMACS: 8279 -8280 -8281 0 c -3 does not represent an automaton state. c -( b^{4, 242}_2 ∧ b^{4, 242}_1 ∧ b^{4, 242}_0 ∧ true) c in CNF: c -b^{4, 242}_2 ∨ -b^{4, 242}_1 ∨ -b^{4, 242}_0 ∨ false c in DIMACS: -8279 -8280 -8281 0 c i = 243 c -2+1 --> -1 c ( b^{4, 243}_2 ∧ b^{4, 243}_1 ∧ -b^{4, 243}_0 ∧ p_972) -> ( b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ b^{4, 244}_0) c in CNF: c -b^{4, 243}_2 ∨ -b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ -p_972 ∨ b^{4, 244}_2 c -b^{4, 243}_2 ∨ -b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ -p_972 ∨ -b^{4, 244}_1 c -b^{4, 243}_2 ∨ -b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ -p_972 ∨ b^{4, 244}_0 c in DIMACS: -8282 -8283 8284 -972 8285 0 -8282 -8283 8284 -972 -8286 0 -8282 -8283 8284 -972 8287 0 c -1+1 --> 0 c ( b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ b^{4, 243}_0 ∧ p_972) -> (-b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ -b^{4, 244}_0) c in CNF: c -b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ -p_972 ∨ -b^{4, 244}_2 c -b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ -p_972 ∨ -b^{4, 244}_1 c -b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ -p_972 ∨ -b^{4, 244}_0 c in DIMACS: -8282 8283 -8284 -972 -8285 0 -8282 8283 -8284 -972 -8286 0 -8282 8283 -8284 -972 -8287 0 c 0+1 --> 1 c (-b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ -b^{4, 243}_0 ∧ p_972) -> (-b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ b^{4, 244}_0) c in CNF: c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ -p_972 ∨ -b^{4, 244}_2 c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ -p_972 ∨ -b^{4, 244}_1 c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ -p_972 ∨ b^{4, 244}_0 c in DIMACS: 8282 8283 8284 -972 -8285 0 8282 8283 8284 -972 -8286 0 8282 8283 8284 -972 8287 0 c 1+1 --> 2 c (-b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ b^{4, 243}_0 ∧ p_972) -> (-b^{4, 244}_2 ∧ b^{4, 244}_1 ∧ -b^{4, 244}_0) c in CNF: c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ -p_972 ∨ -b^{4, 244}_2 c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ -p_972 ∨ b^{4, 244}_1 c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ -p_972 ∨ -b^{4, 244}_0 c in DIMACS: 8282 8283 -8284 -972 -8285 0 8282 8283 -8284 -972 8286 0 8282 8283 -8284 -972 -8287 0 c 2+1 --> break c (-b^{4, 243}_2 ∧ b^{4, 243}_1 ∧ -b^{4, 243}_0 ∧ p_972) -> break c in CNF: c b^{4, 243}_2 ∨ -b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ -p_972 ∨ break c in DIMACS: 8282 -8283 8284 -972 1162 0 c 2-1 --> 1 c (-b^{4, 243}_2 ∧ b^{4, 243}_1 ∧ -b^{4, 243}_0 ∧ -p_972) -> (-b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ b^{4, 244}_0) c in CNF: c b^{4, 243}_2 ∨ -b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ p_972 ∨ -b^{4, 244}_2 c b^{4, 243}_2 ∨ -b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ p_972 ∨ -b^{4, 244}_1 c b^{4, 243}_2 ∨ -b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ p_972 ∨ b^{4, 244}_0 c in DIMACS: 8282 -8283 8284 972 -8285 0 8282 -8283 8284 972 -8286 0 8282 -8283 8284 972 8287 0 c 1-1 --> 0 c (-b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ b^{4, 243}_0 ∧ -p_972) -> (-b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ -b^{4, 244}_0) c in CNF: c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ p_972 ∨ -b^{4, 244}_2 c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ p_972 ∨ -b^{4, 244}_1 c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ p_972 ∨ -b^{4, 244}_0 c in DIMACS: 8282 8283 -8284 972 -8285 0 8282 8283 -8284 972 -8286 0 8282 8283 -8284 972 -8287 0 c 0-1 --> -1 c (-b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ -b^{4, 243}_0 ∧ -p_972) -> ( b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ b^{4, 244}_0) c in CNF: c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ p_972 ∨ b^{4, 244}_2 c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ p_972 ∨ -b^{4, 244}_1 c b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ p_972 ∨ b^{4, 244}_0 c in DIMACS: 8282 8283 8284 972 8285 0 8282 8283 8284 972 -8286 0 8282 8283 8284 972 8287 0 c -1-1 --> -2 c ( b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ b^{4, 243}_0 ∧ -p_972) -> ( b^{4, 244}_2 ∧ b^{4, 244}_1 ∧ -b^{4, 244}_0) c in CNF: c -b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ p_972 ∨ b^{4, 244}_2 c -b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ p_972 ∨ b^{4, 244}_1 c -b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ p_972 ∨ -b^{4, 244}_0 c in DIMACS: -8282 8283 -8284 972 8285 0 -8282 8283 -8284 972 8286 0 -8282 8283 -8284 972 -8287 0 c -2-1 --> break c ( b^{4, 243}_2 ∧ b^{4, 243}_1 ∧ -b^{4, 243}_0 ∧ -p_972) -> break c in CNF: c -b^{4, 243}_2 ∨ -b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ p_972 ∨ break c in DIMACS: -8282 -8283 8284 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 243}_2 ∧ -b^{4, 243}_1 ∧ -b^{4, 243}_0 ∧ true) c in CNF: c -b^{4, 243}_2 ∨ b^{4, 243}_1 ∨ b^{4, 243}_0 ∨ false c in DIMACS: -8282 8283 8284 0 c 3 does not represent an automaton state. c -(-b^{4, 243}_2 ∧ b^{4, 243}_1 ∧ b^{4, 243}_0 ∧ true) c in CNF: c b^{4, 243}_2 ∨ -b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ false c in DIMACS: 8282 -8283 -8284 0 c -3 does not represent an automaton state. c -( b^{4, 243}_2 ∧ b^{4, 243}_1 ∧ b^{4, 243}_0 ∧ true) c in CNF: c -b^{4, 243}_2 ∨ -b^{4, 243}_1 ∨ -b^{4, 243}_0 ∨ false c in DIMACS: -8282 -8283 -8284 0 c i = 244 c -2+1 --> -1 c ( b^{4, 244}_2 ∧ b^{4, 244}_1 ∧ -b^{4, 244}_0 ∧ p_976) -> ( b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ b^{4, 245}_0) c in CNF: c -b^{4, 244}_2 ∨ -b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ -p_976 ∨ b^{4, 245}_2 c -b^{4, 244}_2 ∨ -b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ -p_976 ∨ -b^{4, 245}_1 c -b^{4, 244}_2 ∨ -b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ -p_976 ∨ b^{4, 245}_0 c in DIMACS: -8285 -8286 8287 -976 8288 0 -8285 -8286 8287 -976 -8289 0 -8285 -8286 8287 -976 8290 0 c -1+1 --> 0 c ( b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ b^{4, 244}_0 ∧ p_976) -> (-b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ -b^{4, 245}_0) c in CNF: c -b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ -p_976 ∨ -b^{4, 245}_2 c -b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ -p_976 ∨ -b^{4, 245}_1 c -b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ -p_976 ∨ -b^{4, 245}_0 c in DIMACS: -8285 8286 -8287 -976 -8288 0 -8285 8286 -8287 -976 -8289 0 -8285 8286 -8287 -976 -8290 0 c 0+1 --> 1 c (-b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ -b^{4, 244}_0 ∧ p_976) -> (-b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ b^{4, 245}_0) c in CNF: c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ -p_976 ∨ -b^{4, 245}_2 c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ -p_976 ∨ -b^{4, 245}_1 c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ -p_976 ∨ b^{4, 245}_0 c in DIMACS: 8285 8286 8287 -976 -8288 0 8285 8286 8287 -976 -8289 0 8285 8286 8287 -976 8290 0 c 1+1 --> 2 c (-b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ b^{4, 244}_0 ∧ p_976) -> (-b^{4, 245}_2 ∧ b^{4, 245}_1 ∧ -b^{4, 245}_0) c in CNF: c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ -p_976 ∨ -b^{4, 245}_2 c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ -p_976 ∨ b^{4, 245}_1 c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ -p_976 ∨ -b^{4, 245}_0 c in DIMACS: 8285 8286 -8287 -976 -8288 0 8285 8286 -8287 -976 8289 0 8285 8286 -8287 -976 -8290 0 c 2+1 --> break c (-b^{4, 244}_2 ∧ b^{4, 244}_1 ∧ -b^{4, 244}_0 ∧ p_976) -> break c in CNF: c b^{4, 244}_2 ∨ -b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ -p_976 ∨ break c in DIMACS: 8285 -8286 8287 -976 1162 0 c 2-1 --> 1 c (-b^{4, 244}_2 ∧ b^{4, 244}_1 ∧ -b^{4, 244}_0 ∧ -p_976) -> (-b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ b^{4, 245}_0) c in CNF: c b^{4, 244}_2 ∨ -b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ p_976 ∨ -b^{4, 245}_2 c b^{4, 244}_2 ∨ -b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ p_976 ∨ -b^{4, 245}_1 c b^{4, 244}_2 ∨ -b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ p_976 ∨ b^{4, 245}_0 c in DIMACS: 8285 -8286 8287 976 -8288 0 8285 -8286 8287 976 -8289 0 8285 -8286 8287 976 8290 0 c 1-1 --> 0 c (-b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ b^{4, 244}_0 ∧ -p_976) -> (-b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ -b^{4, 245}_0) c in CNF: c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ p_976 ∨ -b^{4, 245}_2 c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ p_976 ∨ -b^{4, 245}_1 c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ p_976 ∨ -b^{4, 245}_0 c in DIMACS: 8285 8286 -8287 976 -8288 0 8285 8286 -8287 976 -8289 0 8285 8286 -8287 976 -8290 0 c 0-1 --> -1 c (-b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ -b^{4, 244}_0 ∧ -p_976) -> ( b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ b^{4, 245}_0) c in CNF: c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ p_976 ∨ b^{4, 245}_2 c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ p_976 ∨ -b^{4, 245}_1 c b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ p_976 ∨ b^{4, 245}_0 c in DIMACS: 8285 8286 8287 976 8288 0 8285 8286 8287 976 -8289 0 8285 8286 8287 976 8290 0 c -1-1 --> -2 c ( b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ b^{4, 244}_0 ∧ -p_976) -> ( b^{4, 245}_2 ∧ b^{4, 245}_1 ∧ -b^{4, 245}_0) c in CNF: c -b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ p_976 ∨ b^{4, 245}_2 c -b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ p_976 ∨ b^{4, 245}_1 c -b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ p_976 ∨ -b^{4, 245}_0 c in DIMACS: -8285 8286 -8287 976 8288 0 -8285 8286 -8287 976 8289 0 -8285 8286 -8287 976 -8290 0 c -2-1 --> break c ( b^{4, 244}_2 ∧ b^{4, 244}_1 ∧ -b^{4, 244}_0 ∧ -p_976) -> break c in CNF: c -b^{4, 244}_2 ∨ -b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ p_976 ∨ break c in DIMACS: -8285 -8286 8287 976 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 244}_2 ∧ -b^{4, 244}_1 ∧ -b^{4, 244}_0 ∧ true) c in CNF: c -b^{4, 244}_2 ∨ b^{4, 244}_1 ∨ b^{4, 244}_0 ∨ false c in DIMACS: -8285 8286 8287 0 c 3 does not represent an automaton state. c -(-b^{4, 244}_2 ∧ b^{4, 244}_1 ∧ b^{4, 244}_0 ∧ true) c in CNF: c b^{4, 244}_2 ∨ -b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ false c in DIMACS: 8285 -8286 -8287 0 c -3 does not represent an automaton state. c -( b^{4, 244}_2 ∧ b^{4, 244}_1 ∧ b^{4, 244}_0 ∧ true) c in CNF: c -b^{4, 244}_2 ∨ -b^{4, 244}_1 ∨ -b^{4, 244}_0 ∨ false c in DIMACS: -8285 -8286 -8287 0 c i = 245 c -2+1 --> -1 c ( b^{4, 245}_2 ∧ b^{4, 245}_1 ∧ -b^{4, 245}_0 ∧ p_980) -> ( b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ b^{4, 246}_0) c in CNF: c -b^{4, 245}_2 ∨ -b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ -p_980 ∨ b^{4, 246}_2 c -b^{4, 245}_2 ∨ -b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ -p_980 ∨ -b^{4, 246}_1 c -b^{4, 245}_2 ∨ -b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ -p_980 ∨ b^{4, 246}_0 c in DIMACS: -8288 -8289 8290 -980 8291 0 -8288 -8289 8290 -980 -8292 0 -8288 -8289 8290 -980 8293 0 c -1+1 --> 0 c ( b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ b^{4, 245}_0 ∧ p_980) -> (-b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ -b^{4, 246}_0) c in CNF: c -b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ -p_980 ∨ -b^{4, 246}_2 c -b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ -p_980 ∨ -b^{4, 246}_1 c -b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ -p_980 ∨ -b^{4, 246}_0 c in DIMACS: -8288 8289 -8290 -980 -8291 0 -8288 8289 -8290 -980 -8292 0 -8288 8289 -8290 -980 -8293 0 c 0+1 --> 1 c (-b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ -b^{4, 245}_0 ∧ p_980) -> (-b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ b^{4, 246}_0) c in CNF: c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ -p_980 ∨ -b^{4, 246}_2 c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ -p_980 ∨ -b^{4, 246}_1 c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ -p_980 ∨ b^{4, 246}_0 c in DIMACS: 8288 8289 8290 -980 -8291 0 8288 8289 8290 -980 -8292 0 8288 8289 8290 -980 8293 0 c 1+1 --> 2 c (-b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ b^{4, 245}_0 ∧ p_980) -> (-b^{4, 246}_2 ∧ b^{4, 246}_1 ∧ -b^{4, 246}_0) c in CNF: c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ -p_980 ∨ -b^{4, 246}_2 c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ -p_980 ∨ b^{4, 246}_1 c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ -p_980 ∨ -b^{4, 246}_0 c in DIMACS: 8288 8289 -8290 -980 -8291 0 8288 8289 -8290 -980 8292 0 8288 8289 -8290 -980 -8293 0 c 2+1 --> break c (-b^{4, 245}_2 ∧ b^{4, 245}_1 ∧ -b^{4, 245}_0 ∧ p_980) -> break c in CNF: c b^{4, 245}_2 ∨ -b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ -p_980 ∨ break c in DIMACS: 8288 -8289 8290 -980 1162 0 c 2-1 --> 1 c (-b^{4, 245}_2 ∧ b^{4, 245}_1 ∧ -b^{4, 245}_0 ∧ -p_980) -> (-b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ b^{4, 246}_0) c in CNF: c b^{4, 245}_2 ∨ -b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ p_980 ∨ -b^{4, 246}_2 c b^{4, 245}_2 ∨ -b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ p_980 ∨ -b^{4, 246}_1 c b^{4, 245}_2 ∨ -b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ p_980 ∨ b^{4, 246}_0 c in DIMACS: 8288 -8289 8290 980 -8291 0 8288 -8289 8290 980 -8292 0 8288 -8289 8290 980 8293 0 c 1-1 --> 0 c (-b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ b^{4, 245}_0 ∧ -p_980) -> (-b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ -b^{4, 246}_0) c in CNF: c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ p_980 ∨ -b^{4, 246}_2 c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ p_980 ∨ -b^{4, 246}_1 c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ p_980 ∨ -b^{4, 246}_0 c in DIMACS: 8288 8289 -8290 980 -8291 0 8288 8289 -8290 980 -8292 0 8288 8289 -8290 980 -8293 0 c 0-1 --> -1 c (-b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ -b^{4, 245}_0 ∧ -p_980) -> ( b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ b^{4, 246}_0) c in CNF: c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ p_980 ∨ b^{4, 246}_2 c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ p_980 ∨ -b^{4, 246}_1 c b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ p_980 ∨ b^{4, 246}_0 c in DIMACS: 8288 8289 8290 980 8291 0 8288 8289 8290 980 -8292 0 8288 8289 8290 980 8293 0 c -1-1 --> -2 c ( b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ b^{4, 245}_0 ∧ -p_980) -> ( b^{4, 246}_2 ∧ b^{4, 246}_1 ∧ -b^{4, 246}_0) c in CNF: c -b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ p_980 ∨ b^{4, 246}_2 c -b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ p_980 ∨ b^{4, 246}_1 c -b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ p_980 ∨ -b^{4, 246}_0 c in DIMACS: -8288 8289 -8290 980 8291 0 -8288 8289 -8290 980 8292 0 -8288 8289 -8290 980 -8293 0 c -2-1 --> break c ( b^{4, 245}_2 ∧ b^{4, 245}_1 ∧ -b^{4, 245}_0 ∧ -p_980) -> break c in CNF: c -b^{4, 245}_2 ∨ -b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ p_980 ∨ break c in DIMACS: -8288 -8289 8290 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 245}_2 ∧ -b^{4, 245}_1 ∧ -b^{4, 245}_0 ∧ true) c in CNF: c -b^{4, 245}_2 ∨ b^{4, 245}_1 ∨ b^{4, 245}_0 ∨ false c in DIMACS: -8288 8289 8290 0 c 3 does not represent an automaton state. c -(-b^{4, 245}_2 ∧ b^{4, 245}_1 ∧ b^{4, 245}_0 ∧ true) c in CNF: c b^{4, 245}_2 ∨ -b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ false c in DIMACS: 8288 -8289 -8290 0 c -3 does not represent an automaton state. c -( b^{4, 245}_2 ∧ b^{4, 245}_1 ∧ b^{4, 245}_0 ∧ true) c in CNF: c -b^{4, 245}_2 ∨ -b^{4, 245}_1 ∨ -b^{4, 245}_0 ∨ false c in DIMACS: -8288 -8289 -8290 0 c i = 246 c -2+1 --> -1 c ( b^{4, 246}_2 ∧ b^{4, 246}_1 ∧ -b^{4, 246}_0 ∧ p_984) -> ( b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ b^{4, 247}_0) c in CNF: c -b^{4, 246}_2 ∨ -b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ -p_984 ∨ b^{4, 247}_2 c -b^{4, 246}_2 ∨ -b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ -p_984 ∨ -b^{4, 247}_1 c -b^{4, 246}_2 ∨ -b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ -p_984 ∨ b^{4, 247}_0 c in DIMACS: -8291 -8292 8293 -984 8294 0 -8291 -8292 8293 -984 -8295 0 -8291 -8292 8293 -984 8296 0 c -1+1 --> 0 c ( b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ b^{4, 246}_0 ∧ p_984) -> (-b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ -b^{4, 247}_0) c in CNF: c -b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ -p_984 ∨ -b^{4, 247}_2 c -b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ -p_984 ∨ -b^{4, 247}_1 c -b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ -p_984 ∨ -b^{4, 247}_0 c in DIMACS: -8291 8292 -8293 -984 -8294 0 -8291 8292 -8293 -984 -8295 0 -8291 8292 -8293 -984 -8296 0 c 0+1 --> 1 c (-b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ -b^{4, 246}_0 ∧ p_984) -> (-b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ b^{4, 247}_0) c in CNF: c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ -p_984 ∨ -b^{4, 247}_2 c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ -p_984 ∨ -b^{4, 247}_1 c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ -p_984 ∨ b^{4, 247}_0 c in DIMACS: 8291 8292 8293 -984 -8294 0 8291 8292 8293 -984 -8295 0 8291 8292 8293 -984 8296 0 c 1+1 --> 2 c (-b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ b^{4, 246}_0 ∧ p_984) -> (-b^{4, 247}_2 ∧ b^{4, 247}_1 ∧ -b^{4, 247}_0) c in CNF: c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ -p_984 ∨ -b^{4, 247}_2 c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ -p_984 ∨ b^{4, 247}_1 c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ -p_984 ∨ -b^{4, 247}_0 c in DIMACS: 8291 8292 -8293 -984 -8294 0 8291 8292 -8293 -984 8295 0 8291 8292 -8293 -984 -8296 0 c 2+1 --> break c (-b^{4, 246}_2 ∧ b^{4, 246}_1 ∧ -b^{4, 246}_0 ∧ p_984) -> break c in CNF: c b^{4, 246}_2 ∨ -b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ -p_984 ∨ break c in DIMACS: 8291 -8292 8293 -984 1162 0 c 2-1 --> 1 c (-b^{4, 246}_2 ∧ b^{4, 246}_1 ∧ -b^{4, 246}_0 ∧ -p_984) -> (-b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ b^{4, 247}_0) c in CNF: c b^{4, 246}_2 ∨ -b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ p_984 ∨ -b^{4, 247}_2 c b^{4, 246}_2 ∨ -b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ p_984 ∨ -b^{4, 247}_1 c b^{4, 246}_2 ∨ -b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ p_984 ∨ b^{4, 247}_0 c in DIMACS: 8291 -8292 8293 984 -8294 0 8291 -8292 8293 984 -8295 0 8291 -8292 8293 984 8296 0 c 1-1 --> 0 c (-b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ b^{4, 246}_0 ∧ -p_984) -> (-b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ -b^{4, 247}_0) c in CNF: c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ p_984 ∨ -b^{4, 247}_2 c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ p_984 ∨ -b^{4, 247}_1 c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ p_984 ∨ -b^{4, 247}_0 c in DIMACS: 8291 8292 -8293 984 -8294 0 8291 8292 -8293 984 -8295 0 8291 8292 -8293 984 -8296 0 c 0-1 --> -1 c (-b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ -b^{4, 246}_0 ∧ -p_984) -> ( b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ b^{4, 247}_0) c in CNF: c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ p_984 ∨ b^{4, 247}_2 c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ p_984 ∨ -b^{4, 247}_1 c b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ p_984 ∨ b^{4, 247}_0 c in DIMACS: 8291 8292 8293 984 8294 0 8291 8292 8293 984 -8295 0 8291 8292 8293 984 8296 0 c -1-1 --> -2 c ( b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ b^{4, 246}_0 ∧ -p_984) -> ( b^{4, 247}_2 ∧ b^{4, 247}_1 ∧ -b^{4, 247}_0) c in CNF: c -b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ p_984 ∨ b^{4, 247}_2 c -b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ p_984 ∨ b^{4, 247}_1 c -b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ p_984 ∨ -b^{4, 247}_0 c in DIMACS: -8291 8292 -8293 984 8294 0 -8291 8292 -8293 984 8295 0 -8291 8292 -8293 984 -8296 0 c -2-1 --> break c ( b^{4, 246}_2 ∧ b^{4, 246}_1 ∧ -b^{4, 246}_0 ∧ -p_984) -> break c in CNF: c -b^{4, 246}_2 ∨ -b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ p_984 ∨ break c in DIMACS: -8291 -8292 8293 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 246}_2 ∧ -b^{4, 246}_1 ∧ -b^{4, 246}_0 ∧ true) c in CNF: c -b^{4, 246}_2 ∨ b^{4, 246}_1 ∨ b^{4, 246}_0 ∨ false c in DIMACS: -8291 8292 8293 0 c 3 does not represent an automaton state. c -(-b^{4, 246}_2 ∧ b^{4, 246}_1 ∧ b^{4, 246}_0 ∧ true) c in CNF: c b^{4, 246}_2 ∨ -b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ false c in DIMACS: 8291 -8292 -8293 0 c -3 does not represent an automaton state. c -( b^{4, 246}_2 ∧ b^{4, 246}_1 ∧ b^{4, 246}_0 ∧ true) c in CNF: c -b^{4, 246}_2 ∨ -b^{4, 246}_1 ∨ -b^{4, 246}_0 ∨ false c in DIMACS: -8291 -8292 -8293 0 c i = 247 c -2+1 --> -1 c ( b^{4, 247}_2 ∧ b^{4, 247}_1 ∧ -b^{4, 247}_0 ∧ p_988) -> ( b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ b^{4, 248}_0) c in CNF: c -b^{4, 247}_2 ∨ -b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ -p_988 ∨ b^{4, 248}_2 c -b^{4, 247}_2 ∨ -b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ -p_988 ∨ -b^{4, 248}_1 c -b^{4, 247}_2 ∨ -b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ -p_988 ∨ b^{4, 248}_0 c in DIMACS: -8294 -8295 8296 -988 8297 0 -8294 -8295 8296 -988 -8298 0 -8294 -8295 8296 -988 8299 0 c -1+1 --> 0 c ( b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ b^{4, 247}_0 ∧ p_988) -> (-b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ -b^{4, 248}_0) c in CNF: c -b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ -p_988 ∨ -b^{4, 248}_2 c -b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ -p_988 ∨ -b^{4, 248}_1 c -b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ -p_988 ∨ -b^{4, 248}_0 c in DIMACS: -8294 8295 -8296 -988 -8297 0 -8294 8295 -8296 -988 -8298 0 -8294 8295 -8296 -988 -8299 0 c 0+1 --> 1 c (-b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ -b^{4, 247}_0 ∧ p_988) -> (-b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ b^{4, 248}_0) c in CNF: c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ -p_988 ∨ -b^{4, 248}_2 c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ -p_988 ∨ -b^{4, 248}_1 c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ -p_988 ∨ b^{4, 248}_0 c in DIMACS: 8294 8295 8296 -988 -8297 0 8294 8295 8296 -988 -8298 0 8294 8295 8296 -988 8299 0 c 1+1 --> 2 c (-b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ b^{4, 247}_0 ∧ p_988) -> (-b^{4, 248}_2 ∧ b^{4, 248}_1 ∧ -b^{4, 248}_0) c in CNF: c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ -p_988 ∨ -b^{4, 248}_2 c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ -p_988 ∨ b^{4, 248}_1 c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ -p_988 ∨ -b^{4, 248}_0 c in DIMACS: 8294 8295 -8296 -988 -8297 0 8294 8295 -8296 -988 8298 0 8294 8295 -8296 -988 -8299 0 c 2+1 --> break c (-b^{4, 247}_2 ∧ b^{4, 247}_1 ∧ -b^{4, 247}_0 ∧ p_988) -> break c in CNF: c b^{4, 247}_2 ∨ -b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ -p_988 ∨ break c in DIMACS: 8294 -8295 8296 -988 1162 0 c 2-1 --> 1 c (-b^{4, 247}_2 ∧ b^{4, 247}_1 ∧ -b^{4, 247}_0 ∧ -p_988) -> (-b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ b^{4, 248}_0) c in CNF: c b^{4, 247}_2 ∨ -b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ p_988 ∨ -b^{4, 248}_2 c b^{4, 247}_2 ∨ -b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ p_988 ∨ -b^{4, 248}_1 c b^{4, 247}_2 ∨ -b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ p_988 ∨ b^{4, 248}_0 c in DIMACS: 8294 -8295 8296 988 -8297 0 8294 -8295 8296 988 -8298 0 8294 -8295 8296 988 8299 0 c 1-1 --> 0 c (-b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ b^{4, 247}_0 ∧ -p_988) -> (-b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ -b^{4, 248}_0) c in CNF: c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ p_988 ∨ -b^{4, 248}_2 c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ p_988 ∨ -b^{4, 248}_1 c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ p_988 ∨ -b^{4, 248}_0 c in DIMACS: 8294 8295 -8296 988 -8297 0 8294 8295 -8296 988 -8298 0 8294 8295 -8296 988 -8299 0 c 0-1 --> -1 c (-b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ -b^{4, 247}_0 ∧ -p_988) -> ( b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ b^{4, 248}_0) c in CNF: c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ p_988 ∨ b^{4, 248}_2 c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ p_988 ∨ -b^{4, 248}_1 c b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ p_988 ∨ b^{4, 248}_0 c in DIMACS: 8294 8295 8296 988 8297 0 8294 8295 8296 988 -8298 0 8294 8295 8296 988 8299 0 c -1-1 --> -2 c ( b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ b^{4, 247}_0 ∧ -p_988) -> ( b^{4, 248}_2 ∧ b^{4, 248}_1 ∧ -b^{4, 248}_0) c in CNF: c -b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ p_988 ∨ b^{4, 248}_2 c -b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ p_988 ∨ b^{4, 248}_1 c -b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ p_988 ∨ -b^{4, 248}_0 c in DIMACS: -8294 8295 -8296 988 8297 0 -8294 8295 -8296 988 8298 0 -8294 8295 -8296 988 -8299 0 c -2-1 --> break c ( b^{4, 247}_2 ∧ b^{4, 247}_1 ∧ -b^{4, 247}_0 ∧ -p_988) -> break c in CNF: c -b^{4, 247}_2 ∨ -b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ p_988 ∨ break c in DIMACS: -8294 -8295 8296 988 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 247}_2 ∧ -b^{4, 247}_1 ∧ -b^{4, 247}_0 ∧ true) c in CNF: c -b^{4, 247}_2 ∨ b^{4, 247}_1 ∨ b^{4, 247}_0 ∨ false c in DIMACS: -8294 8295 8296 0 c 3 does not represent an automaton state. c -(-b^{4, 247}_2 ∧ b^{4, 247}_1 ∧ b^{4, 247}_0 ∧ true) c in CNF: c b^{4, 247}_2 ∨ -b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ false c in DIMACS: 8294 -8295 -8296 0 c -3 does not represent an automaton state. c -( b^{4, 247}_2 ∧ b^{4, 247}_1 ∧ b^{4, 247}_0 ∧ true) c in CNF: c -b^{4, 247}_2 ∨ -b^{4, 247}_1 ∨ -b^{4, 247}_0 ∨ false c in DIMACS: -8294 -8295 -8296 0 c i = 248 c -2+1 --> -1 c ( b^{4, 248}_2 ∧ b^{4, 248}_1 ∧ -b^{4, 248}_0 ∧ p_992) -> ( b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ b^{4, 249}_0) c in CNF: c -b^{4, 248}_2 ∨ -b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ -p_992 ∨ b^{4, 249}_2 c -b^{4, 248}_2 ∨ -b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ -p_992 ∨ -b^{4, 249}_1 c -b^{4, 248}_2 ∨ -b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ -p_992 ∨ b^{4, 249}_0 c in DIMACS: -8297 -8298 8299 -992 8300 0 -8297 -8298 8299 -992 -8301 0 -8297 -8298 8299 -992 8302 0 c -1+1 --> 0 c ( b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ b^{4, 248}_0 ∧ p_992) -> (-b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ -b^{4, 249}_0) c in CNF: c -b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ -p_992 ∨ -b^{4, 249}_2 c -b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ -p_992 ∨ -b^{4, 249}_1 c -b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ -p_992 ∨ -b^{4, 249}_0 c in DIMACS: -8297 8298 -8299 -992 -8300 0 -8297 8298 -8299 -992 -8301 0 -8297 8298 -8299 -992 -8302 0 c 0+1 --> 1 c (-b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ -b^{4, 248}_0 ∧ p_992) -> (-b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ b^{4, 249}_0) c in CNF: c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ -p_992 ∨ -b^{4, 249}_2 c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ -p_992 ∨ -b^{4, 249}_1 c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ -p_992 ∨ b^{4, 249}_0 c in DIMACS: 8297 8298 8299 -992 -8300 0 8297 8298 8299 -992 -8301 0 8297 8298 8299 -992 8302 0 c 1+1 --> 2 c (-b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ b^{4, 248}_0 ∧ p_992) -> (-b^{4, 249}_2 ∧ b^{4, 249}_1 ∧ -b^{4, 249}_0) c in CNF: c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ -p_992 ∨ -b^{4, 249}_2 c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ -p_992 ∨ b^{4, 249}_1 c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ -p_992 ∨ -b^{4, 249}_0 c in DIMACS: 8297 8298 -8299 -992 -8300 0 8297 8298 -8299 -992 8301 0 8297 8298 -8299 -992 -8302 0 c 2+1 --> break c (-b^{4, 248}_2 ∧ b^{4, 248}_1 ∧ -b^{4, 248}_0 ∧ p_992) -> break c in CNF: c b^{4, 248}_2 ∨ -b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ -p_992 ∨ break c in DIMACS: 8297 -8298 8299 -992 1162 0 c 2-1 --> 1 c (-b^{4, 248}_2 ∧ b^{4, 248}_1 ∧ -b^{4, 248}_0 ∧ -p_992) -> (-b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ b^{4, 249}_0) c in CNF: c b^{4, 248}_2 ∨ -b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ p_992 ∨ -b^{4, 249}_2 c b^{4, 248}_2 ∨ -b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ p_992 ∨ -b^{4, 249}_1 c b^{4, 248}_2 ∨ -b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ p_992 ∨ b^{4, 249}_0 c in DIMACS: 8297 -8298 8299 992 -8300 0 8297 -8298 8299 992 -8301 0 8297 -8298 8299 992 8302 0 c 1-1 --> 0 c (-b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ b^{4, 248}_0 ∧ -p_992) -> (-b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ -b^{4, 249}_0) c in CNF: c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ p_992 ∨ -b^{4, 249}_2 c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ p_992 ∨ -b^{4, 249}_1 c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ p_992 ∨ -b^{4, 249}_0 c in DIMACS: 8297 8298 -8299 992 -8300 0 8297 8298 -8299 992 -8301 0 8297 8298 -8299 992 -8302 0 c 0-1 --> -1 c (-b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ -b^{4, 248}_0 ∧ -p_992) -> ( b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ b^{4, 249}_0) c in CNF: c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ p_992 ∨ b^{4, 249}_2 c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ p_992 ∨ -b^{4, 249}_1 c b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ p_992 ∨ b^{4, 249}_0 c in DIMACS: 8297 8298 8299 992 8300 0 8297 8298 8299 992 -8301 0 8297 8298 8299 992 8302 0 c -1-1 --> -2 c ( b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ b^{4, 248}_0 ∧ -p_992) -> ( b^{4, 249}_2 ∧ b^{4, 249}_1 ∧ -b^{4, 249}_0) c in CNF: c -b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ p_992 ∨ b^{4, 249}_2 c -b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ p_992 ∨ b^{4, 249}_1 c -b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ p_992 ∨ -b^{4, 249}_0 c in DIMACS: -8297 8298 -8299 992 8300 0 -8297 8298 -8299 992 8301 0 -8297 8298 -8299 992 -8302 0 c -2-1 --> break c ( b^{4, 248}_2 ∧ b^{4, 248}_1 ∧ -b^{4, 248}_0 ∧ -p_992) -> break c in CNF: c -b^{4, 248}_2 ∨ -b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ p_992 ∨ break c in DIMACS: -8297 -8298 8299 992 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 248}_2 ∧ -b^{4, 248}_1 ∧ -b^{4, 248}_0 ∧ true) c in CNF: c -b^{4, 248}_2 ∨ b^{4, 248}_1 ∨ b^{4, 248}_0 ∨ false c in DIMACS: -8297 8298 8299 0 c 3 does not represent an automaton state. c -(-b^{4, 248}_2 ∧ b^{4, 248}_1 ∧ b^{4, 248}_0 ∧ true) c in CNF: c b^{4, 248}_2 ∨ -b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ false c in DIMACS: 8297 -8298 -8299 0 c -3 does not represent an automaton state. c -( b^{4, 248}_2 ∧ b^{4, 248}_1 ∧ b^{4, 248}_0 ∧ true) c in CNF: c -b^{4, 248}_2 ∨ -b^{4, 248}_1 ∨ -b^{4, 248}_0 ∨ false c in DIMACS: -8297 -8298 -8299 0 c i = 249 c -2+1 --> -1 c ( b^{4, 249}_2 ∧ b^{4, 249}_1 ∧ -b^{4, 249}_0 ∧ p_996) -> ( b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ b^{4, 250}_0) c in CNF: c -b^{4, 249}_2 ∨ -b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ -p_996 ∨ b^{4, 250}_2 c -b^{4, 249}_2 ∨ -b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ -p_996 ∨ -b^{4, 250}_1 c -b^{4, 249}_2 ∨ -b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ -p_996 ∨ b^{4, 250}_0 c in DIMACS: -8300 -8301 8302 -996 8303 0 -8300 -8301 8302 -996 -8304 0 -8300 -8301 8302 -996 8305 0 c -1+1 --> 0 c ( b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ b^{4, 249}_0 ∧ p_996) -> (-b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ -b^{4, 250}_0) c in CNF: c -b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ -p_996 ∨ -b^{4, 250}_2 c -b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ -p_996 ∨ -b^{4, 250}_1 c -b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ -p_996 ∨ -b^{4, 250}_0 c in DIMACS: -8300 8301 -8302 -996 -8303 0 -8300 8301 -8302 -996 -8304 0 -8300 8301 -8302 -996 -8305 0 c 0+1 --> 1 c (-b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ -b^{4, 249}_0 ∧ p_996) -> (-b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ b^{4, 250}_0) c in CNF: c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ -p_996 ∨ -b^{4, 250}_2 c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ -p_996 ∨ -b^{4, 250}_1 c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ -p_996 ∨ b^{4, 250}_0 c in DIMACS: 8300 8301 8302 -996 -8303 0 8300 8301 8302 -996 -8304 0 8300 8301 8302 -996 8305 0 c 1+1 --> 2 c (-b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ b^{4, 249}_0 ∧ p_996) -> (-b^{4, 250}_2 ∧ b^{4, 250}_1 ∧ -b^{4, 250}_0) c in CNF: c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ -p_996 ∨ -b^{4, 250}_2 c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ -p_996 ∨ b^{4, 250}_1 c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ -p_996 ∨ -b^{4, 250}_0 c in DIMACS: 8300 8301 -8302 -996 -8303 0 8300 8301 -8302 -996 8304 0 8300 8301 -8302 -996 -8305 0 c 2+1 --> break c (-b^{4, 249}_2 ∧ b^{4, 249}_1 ∧ -b^{4, 249}_0 ∧ p_996) -> break c in CNF: c b^{4, 249}_2 ∨ -b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ -p_996 ∨ break c in DIMACS: 8300 -8301 8302 -996 1162 0 c 2-1 --> 1 c (-b^{4, 249}_2 ∧ b^{4, 249}_1 ∧ -b^{4, 249}_0 ∧ -p_996) -> (-b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ b^{4, 250}_0) c in CNF: c b^{4, 249}_2 ∨ -b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ p_996 ∨ -b^{4, 250}_2 c b^{4, 249}_2 ∨ -b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ p_996 ∨ -b^{4, 250}_1 c b^{4, 249}_2 ∨ -b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ p_996 ∨ b^{4, 250}_0 c in DIMACS: 8300 -8301 8302 996 -8303 0 8300 -8301 8302 996 -8304 0 8300 -8301 8302 996 8305 0 c 1-1 --> 0 c (-b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ b^{4, 249}_0 ∧ -p_996) -> (-b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ -b^{4, 250}_0) c in CNF: c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ p_996 ∨ -b^{4, 250}_2 c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ p_996 ∨ -b^{4, 250}_1 c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ p_996 ∨ -b^{4, 250}_0 c in DIMACS: 8300 8301 -8302 996 -8303 0 8300 8301 -8302 996 -8304 0 8300 8301 -8302 996 -8305 0 c 0-1 --> -1 c (-b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ -b^{4, 249}_0 ∧ -p_996) -> ( b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ b^{4, 250}_0) c in CNF: c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ p_996 ∨ b^{4, 250}_2 c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ p_996 ∨ -b^{4, 250}_1 c b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ p_996 ∨ b^{4, 250}_0 c in DIMACS: 8300 8301 8302 996 8303 0 8300 8301 8302 996 -8304 0 8300 8301 8302 996 8305 0 c -1-1 --> -2 c ( b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ b^{4, 249}_0 ∧ -p_996) -> ( b^{4, 250}_2 ∧ b^{4, 250}_1 ∧ -b^{4, 250}_0) c in CNF: c -b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ p_996 ∨ b^{4, 250}_2 c -b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ p_996 ∨ b^{4, 250}_1 c -b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ p_996 ∨ -b^{4, 250}_0 c in DIMACS: -8300 8301 -8302 996 8303 0 -8300 8301 -8302 996 8304 0 -8300 8301 -8302 996 -8305 0 c -2-1 --> break c ( b^{4, 249}_2 ∧ b^{4, 249}_1 ∧ -b^{4, 249}_0 ∧ -p_996) -> break c in CNF: c -b^{4, 249}_2 ∨ -b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ p_996 ∨ break c in DIMACS: -8300 -8301 8302 996 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 249}_2 ∧ -b^{4, 249}_1 ∧ -b^{4, 249}_0 ∧ true) c in CNF: c -b^{4, 249}_2 ∨ b^{4, 249}_1 ∨ b^{4, 249}_0 ∨ false c in DIMACS: -8300 8301 8302 0 c 3 does not represent an automaton state. c -(-b^{4, 249}_2 ∧ b^{4, 249}_1 ∧ b^{4, 249}_0 ∧ true) c in CNF: c b^{4, 249}_2 ∨ -b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ false c in DIMACS: 8300 -8301 -8302 0 c -3 does not represent an automaton state. c -( b^{4, 249}_2 ∧ b^{4, 249}_1 ∧ b^{4, 249}_0 ∧ true) c in CNF: c -b^{4, 249}_2 ∨ -b^{4, 249}_1 ∨ -b^{4, 249}_0 ∨ false c in DIMACS: -8300 -8301 -8302 0 c i = 250 c -2+1 --> -1 c ( b^{4, 250}_2 ∧ b^{4, 250}_1 ∧ -b^{4, 250}_0 ∧ p_1000) -> ( b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ b^{4, 251}_0) c in CNF: c -b^{4, 250}_2 ∨ -b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ -p_1000 ∨ b^{4, 251}_2 c -b^{4, 250}_2 ∨ -b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ -p_1000 ∨ -b^{4, 251}_1 c -b^{4, 250}_2 ∨ -b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ -p_1000 ∨ b^{4, 251}_0 c in DIMACS: -8303 -8304 8305 -1000 8306 0 -8303 -8304 8305 -1000 -8307 0 -8303 -8304 8305 -1000 8308 0 c -1+1 --> 0 c ( b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ b^{4, 250}_0 ∧ p_1000) -> (-b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ -b^{4, 251}_0) c in CNF: c -b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ -p_1000 ∨ -b^{4, 251}_2 c -b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ -p_1000 ∨ -b^{4, 251}_1 c -b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ -p_1000 ∨ -b^{4, 251}_0 c in DIMACS: -8303 8304 -8305 -1000 -8306 0 -8303 8304 -8305 -1000 -8307 0 -8303 8304 -8305 -1000 -8308 0 c 0+1 --> 1 c (-b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ -b^{4, 250}_0 ∧ p_1000) -> (-b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ b^{4, 251}_0) c in CNF: c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ -p_1000 ∨ -b^{4, 251}_2 c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ -p_1000 ∨ -b^{4, 251}_1 c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ -p_1000 ∨ b^{4, 251}_0 c in DIMACS: 8303 8304 8305 -1000 -8306 0 8303 8304 8305 -1000 -8307 0 8303 8304 8305 -1000 8308 0 c 1+1 --> 2 c (-b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ b^{4, 250}_0 ∧ p_1000) -> (-b^{4, 251}_2 ∧ b^{4, 251}_1 ∧ -b^{4, 251}_0) c in CNF: c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ -p_1000 ∨ -b^{4, 251}_2 c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ -p_1000 ∨ b^{4, 251}_1 c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ -p_1000 ∨ -b^{4, 251}_0 c in DIMACS: 8303 8304 -8305 -1000 -8306 0 8303 8304 -8305 -1000 8307 0 8303 8304 -8305 -1000 -8308 0 c 2+1 --> break c (-b^{4, 250}_2 ∧ b^{4, 250}_1 ∧ -b^{4, 250}_0 ∧ p_1000) -> break c in CNF: c b^{4, 250}_2 ∨ -b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ -p_1000 ∨ break c in DIMACS: 8303 -8304 8305 -1000 1162 0 c 2-1 --> 1 c (-b^{4, 250}_2 ∧ b^{4, 250}_1 ∧ -b^{4, 250}_0 ∧ -p_1000) -> (-b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ b^{4, 251}_0) c in CNF: c b^{4, 250}_2 ∨ -b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ p_1000 ∨ -b^{4, 251}_2 c b^{4, 250}_2 ∨ -b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ p_1000 ∨ -b^{4, 251}_1 c b^{4, 250}_2 ∨ -b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ p_1000 ∨ b^{4, 251}_0 c in DIMACS: 8303 -8304 8305 1000 -8306 0 8303 -8304 8305 1000 -8307 0 8303 -8304 8305 1000 8308 0 c 1-1 --> 0 c (-b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ b^{4, 250}_0 ∧ -p_1000) -> (-b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ -b^{4, 251}_0) c in CNF: c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ p_1000 ∨ -b^{4, 251}_2 c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ p_1000 ∨ -b^{4, 251}_1 c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ p_1000 ∨ -b^{4, 251}_0 c in DIMACS: 8303 8304 -8305 1000 -8306 0 8303 8304 -8305 1000 -8307 0 8303 8304 -8305 1000 -8308 0 c 0-1 --> -1 c (-b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ -b^{4, 250}_0 ∧ -p_1000) -> ( b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ b^{4, 251}_0) c in CNF: c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ p_1000 ∨ b^{4, 251}_2 c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ p_1000 ∨ -b^{4, 251}_1 c b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ p_1000 ∨ b^{4, 251}_0 c in DIMACS: 8303 8304 8305 1000 8306 0 8303 8304 8305 1000 -8307 0 8303 8304 8305 1000 8308 0 c -1-1 --> -2 c ( b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ b^{4, 250}_0 ∧ -p_1000) -> ( b^{4, 251}_2 ∧ b^{4, 251}_1 ∧ -b^{4, 251}_0) c in CNF: c -b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ p_1000 ∨ b^{4, 251}_2 c -b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ p_1000 ∨ b^{4, 251}_1 c -b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ p_1000 ∨ -b^{4, 251}_0 c in DIMACS: -8303 8304 -8305 1000 8306 0 -8303 8304 -8305 1000 8307 0 -8303 8304 -8305 1000 -8308 0 c -2-1 --> break c ( b^{4, 250}_2 ∧ b^{4, 250}_1 ∧ -b^{4, 250}_0 ∧ -p_1000) -> break c in CNF: c -b^{4, 250}_2 ∨ -b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ p_1000 ∨ break c in DIMACS: -8303 -8304 8305 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 250}_2 ∧ -b^{4, 250}_1 ∧ -b^{4, 250}_0 ∧ true) c in CNF: c -b^{4, 250}_2 ∨ b^{4, 250}_1 ∨ b^{4, 250}_0 ∨ false c in DIMACS: -8303 8304 8305 0 c 3 does not represent an automaton state. c -(-b^{4, 250}_2 ∧ b^{4, 250}_1 ∧ b^{4, 250}_0 ∧ true) c in CNF: c b^{4, 250}_2 ∨ -b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ false c in DIMACS: 8303 -8304 -8305 0 c -3 does not represent an automaton state. c -( b^{4, 250}_2 ∧ b^{4, 250}_1 ∧ b^{4, 250}_0 ∧ true) c in CNF: c -b^{4, 250}_2 ∨ -b^{4, 250}_1 ∨ -b^{4, 250}_0 ∨ false c in DIMACS: -8303 -8304 -8305 0 c i = 251 c -2+1 --> -1 c ( b^{4, 251}_2 ∧ b^{4, 251}_1 ∧ -b^{4, 251}_0 ∧ p_1004) -> ( b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ b^{4, 252}_0) c in CNF: c -b^{4, 251}_2 ∨ -b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ -p_1004 ∨ b^{4, 252}_2 c -b^{4, 251}_2 ∨ -b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ -p_1004 ∨ -b^{4, 252}_1 c -b^{4, 251}_2 ∨ -b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ -p_1004 ∨ b^{4, 252}_0 c in DIMACS: -8306 -8307 8308 -1004 8309 0 -8306 -8307 8308 -1004 -8310 0 -8306 -8307 8308 -1004 8311 0 c -1+1 --> 0 c ( b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ b^{4, 251}_0 ∧ p_1004) -> (-b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ -b^{4, 252}_0) c in CNF: c -b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ -p_1004 ∨ -b^{4, 252}_2 c -b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ -p_1004 ∨ -b^{4, 252}_1 c -b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ -p_1004 ∨ -b^{4, 252}_0 c in DIMACS: -8306 8307 -8308 -1004 -8309 0 -8306 8307 -8308 -1004 -8310 0 -8306 8307 -8308 -1004 -8311 0 c 0+1 --> 1 c (-b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ -b^{4, 251}_0 ∧ p_1004) -> (-b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ b^{4, 252}_0) c in CNF: c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ -p_1004 ∨ -b^{4, 252}_2 c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ -p_1004 ∨ -b^{4, 252}_1 c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ -p_1004 ∨ b^{4, 252}_0 c in DIMACS: 8306 8307 8308 -1004 -8309 0 8306 8307 8308 -1004 -8310 0 8306 8307 8308 -1004 8311 0 c 1+1 --> 2 c (-b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ b^{4, 251}_0 ∧ p_1004) -> (-b^{4, 252}_2 ∧ b^{4, 252}_1 ∧ -b^{4, 252}_0) c in CNF: c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ -p_1004 ∨ -b^{4, 252}_2 c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ -p_1004 ∨ b^{4, 252}_1 c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ -p_1004 ∨ -b^{4, 252}_0 c in DIMACS: 8306 8307 -8308 -1004 -8309 0 8306 8307 -8308 -1004 8310 0 8306 8307 -8308 -1004 -8311 0 c 2+1 --> break c (-b^{4, 251}_2 ∧ b^{4, 251}_1 ∧ -b^{4, 251}_0 ∧ p_1004) -> break c in CNF: c b^{4, 251}_2 ∨ -b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ -p_1004 ∨ break c in DIMACS: 8306 -8307 8308 -1004 1162 0 c 2-1 --> 1 c (-b^{4, 251}_2 ∧ b^{4, 251}_1 ∧ -b^{4, 251}_0 ∧ -p_1004) -> (-b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ b^{4, 252}_0) c in CNF: c b^{4, 251}_2 ∨ -b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ p_1004 ∨ -b^{4, 252}_2 c b^{4, 251}_2 ∨ -b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ p_1004 ∨ -b^{4, 252}_1 c b^{4, 251}_2 ∨ -b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ p_1004 ∨ b^{4, 252}_0 c in DIMACS: 8306 -8307 8308 1004 -8309 0 8306 -8307 8308 1004 -8310 0 8306 -8307 8308 1004 8311 0 c 1-1 --> 0 c (-b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ b^{4, 251}_0 ∧ -p_1004) -> (-b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ -b^{4, 252}_0) c in CNF: c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ p_1004 ∨ -b^{4, 252}_2 c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ p_1004 ∨ -b^{4, 252}_1 c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ p_1004 ∨ -b^{4, 252}_0 c in DIMACS: 8306 8307 -8308 1004 -8309 0 8306 8307 -8308 1004 -8310 0 8306 8307 -8308 1004 -8311 0 c 0-1 --> -1 c (-b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ -b^{4, 251}_0 ∧ -p_1004) -> ( b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ b^{4, 252}_0) c in CNF: c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ p_1004 ∨ b^{4, 252}_2 c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ p_1004 ∨ -b^{4, 252}_1 c b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ p_1004 ∨ b^{4, 252}_0 c in DIMACS: 8306 8307 8308 1004 8309 0 8306 8307 8308 1004 -8310 0 8306 8307 8308 1004 8311 0 c -1-1 --> -2 c ( b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ b^{4, 251}_0 ∧ -p_1004) -> ( b^{4, 252}_2 ∧ b^{4, 252}_1 ∧ -b^{4, 252}_0) c in CNF: c -b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ p_1004 ∨ b^{4, 252}_2 c -b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ p_1004 ∨ b^{4, 252}_1 c -b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ p_1004 ∨ -b^{4, 252}_0 c in DIMACS: -8306 8307 -8308 1004 8309 0 -8306 8307 -8308 1004 8310 0 -8306 8307 -8308 1004 -8311 0 c -2-1 --> break c ( b^{4, 251}_2 ∧ b^{4, 251}_1 ∧ -b^{4, 251}_0 ∧ -p_1004) -> break c in CNF: c -b^{4, 251}_2 ∨ -b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ p_1004 ∨ break c in DIMACS: -8306 -8307 8308 1004 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 251}_2 ∧ -b^{4, 251}_1 ∧ -b^{4, 251}_0 ∧ true) c in CNF: c -b^{4, 251}_2 ∨ b^{4, 251}_1 ∨ b^{4, 251}_0 ∨ false c in DIMACS: -8306 8307 8308 0 c 3 does not represent an automaton state. c -(-b^{4, 251}_2 ∧ b^{4, 251}_1 ∧ b^{4, 251}_0 ∧ true) c in CNF: c b^{4, 251}_2 ∨ -b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ false c in DIMACS: 8306 -8307 -8308 0 c -3 does not represent an automaton state. c -( b^{4, 251}_2 ∧ b^{4, 251}_1 ∧ b^{4, 251}_0 ∧ true) c in CNF: c -b^{4, 251}_2 ∨ -b^{4, 251}_1 ∨ -b^{4, 251}_0 ∨ false c in DIMACS: -8306 -8307 -8308 0 c i = 252 c -2+1 --> -1 c ( b^{4, 252}_2 ∧ b^{4, 252}_1 ∧ -b^{4, 252}_0 ∧ p_1008) -> ( b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ b^{4, 253}_0) c in CNF: c -b^{4, 252}_2 ∨ -b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ -p_1008 ∨ b^{4, 253}_2 c -b^{4, 252}_2 ∨ -b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ -p_1008 ∨ -b^{4, 253}_1 c -b^{4, 252}_2 ∨ -b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ -p_1008 ∨ b^{4, 253}_0 c in DIMACS: -8309 -8310 8311 -1008 8312 0 -8309 -8310 8311 -1008 -8313 0 -8309 -8310 8311 -1008 8314 0 c -1+1 --> 0 c ( b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ b^{4, 252}_0 ∧ p_1008) -> (-b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ -b^{4, 253}_0) c in CNF: c -b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ -p_1008 ∨ -b^{4, 253}_2 c -b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ -p_1008 ∨ -b^{4, 253}_1 c -b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ -p_1008 ∨ -b^{4, 253}_0 c in DIMACS: -8309 8310 -8311 -1008 -8312 0 -8309 8310 -8311 -1008 -8313 0 -8309 8310 -8311 -1008 -8314 0 c 0+1 --> 1 c (-b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ -b^{4, 252}_0 ∧ p_1008) -> (-b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ b^{4, 253}_0) c in CNF: c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ -p_1008 ∨ -b^{4, 253}_2 c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ -p_1008 ∨ -b^{4, 253}_1 c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ -p_1008 ∨ b^{4, 253}_0 c in DIMACS: 8309 8310 8311 -1008 -8312 0 8309 8310 8311 -1008 -8313 0 8309 8310 8311 -1008 8314 0 c 1+1 --> 2 c (-b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ b^{4, 252}_0 ∧ p_1008) -> (-b^{4, 253}_2 ∧ b^{4, 253}_1 ∧ -b^{4, 253}_0) c in CNF: c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ -p_1008 ∨ -b^{4, 253}_2 c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ -p_1008 ∨ b^{4, 253}_1 c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ -p_1008 ∨ -b^{4, 253}_0 c in DIMACS: 8309 8310 -8311 -1008 -8312 0 8309 8310 -8311 -1008 8313 0 8309 8310 -8311 -1008 -8314 0 c 2+1 --> break c (-b^{4, 252}_2 ∧ b^{4, 252}_1 ∧ -b^{4, 252}_0 ∧ p_1008) -> break c in CNF: c b^{4, 252}_2 ∨ -b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ -p_1008 ∨ break c in DIMACS: 8309 -8310 8311 -1008 1162 0 c 2-1 --> 1 c (-b^{4, 252}_2 ∧ b^{4, 252}_1 ∧ -b^{4, 252}_0 ∧ -p_1008) -> (-b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ b^{4, 253}_0) c in CNF: c b^{4, 252}_2 ∨ -b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ p_1008 ∨ -b^{4, 253}_2 c b^{4, 252}_2 ∨ -b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ p_1008 ∨ -b^{4, 253}_1 c b^{4, 252}_2 ∨ -b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ p_1008 ∨ b^{4, 253}_0 c in DIMACS: 8309 -8310 8311 1008 -8312 0 8309 -8310 8311 1008 -8313 0 8309 -8310 8311 1008 8314 0 c 1-1 --> 0 c (-b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ b^{4, 252}_0 ∧ -p_1008) -> (-b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ -b^{4, 253}_0) c in CNF: c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ p_1008 ∨ -b^{4, 253}_2 c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ p_1008 ∨ -b^{4, 253}_1 c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ p_1008 ∨ -b^{4, 253}_0 c in DIMACS: 8309 8310 -8311 1008 -8312 0 8309 8310 -8311 1008 -8313 0 8309 8310 -8311 1008 -8314 0 c 0-1 --> -1 c (-b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ -b^{4, 252}_0 ∧ -p_1008) -> ( b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ b^{4, 253}_0) c in CNF: c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ p_1008 ∨ b^{4, 253}_2 c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ p_1008 ∨ -b^{4, 253}_1 c b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ p_1008 ∨ b^{4, 253}_0 c in DIMACS: 8309 8310 8311 1008 8312 0 8309 8310 8311 1008 -8313 0 8309 8310 8311 1008 8314 0 c -1-1 --> -2 c ( b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ b^{4, 252}_0 ∧ -p_1008) -> ( b^{4, 253}_2 ∧ b^{4, 253}_1 ∧ -b^{4, 253}_0) c in CNF: c -b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ p_1008 ∨ b^{4, 253}_2 c -b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ p_1008 ∨ b^{4, 253}_1 c -b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ p_1008 ∨ -b^{4, 253}_0 c in DIMACS: -8309 8310 -8311 1008 8312 0 -8309 8310 -8311 1008 8313 0 -8309 8310 -8311 1008 -8314 0 c -2-1 --> break c ( b^{4, 252}_2 ∧ b^{4, 252}_1 ∧ -b^{4, 252}_0 ∧ -p_1008) -> break c in CNF: c -b^{4, 252}_2 ∨ -b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ p_1008 ∨ break c in DIMACS: -8309 -8310 8311 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 252}_2 ∧ -b^{4, 252}_1 ∧ -b^{4, 252}_0 ∧ true) c in CNF: c -b^{4, 252}_2 ∨ b^{4, 252}_1 ∨ b^{4, 252}_0 ∨ false c in DIMACS: -8309 8310 8311 0 c 3 does not represent an automaton state. c -(-b^{4, 252}_2 ∧ b^{4, 252}_1 ∧ b^{4, 252}_0 ∧ true) c in CNF: c b^{4, 252}_2 ∨ -b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ false c in DIMACS: 8309 -8310 -8311 0 c -3 does not represent an automaton state. c -( b^{4, 252}_2 ∧ b^{4, 252}_1 ∧ b^{4, 252}_0 ∧ true) c in CNF: c -b^{4, 252}_2 ∨ -b^{4, 252}_1 ∨ -b^{4, 252}_0 ∨ false c in DIMACS: -8309 -8310 -8311 0 c i = 253 c -2+1 --> -1 c ( b^{4, 253}_2 ∧ b^{4, 253}_1 ∧ -b^{4, 253}_0 ∧ p_1012) -> ( b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ b^{4, 254}_0) c in CNF: c -b^{4, 253}_2 ∨ -b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ -p_1012 ∨ b^{4, 254}_2 c -b^{4, 253}_2 ∨ -b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ -p_1012 ∨ -b^{4, 254}_1 c -b^{4, 253}_2 ∨ -b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ -p_1012 ∨ b^{4, 254}_0 c in DIMACS: -8312 -8313 8314 -1012 8315 0 -8312 -8313 8314 -1012 -8316 0 -8312 -8313 8314 -1012 8317 0 c -1+1 --> 0 c ( b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ b^{4, 253}_0 ∧ p_1012) -> (-b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ -b^{4, 254}_0) c in CNF: c -b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ -p_1012 ∨ -b^{4, 254}_2 c -b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ -p_1012 ∨ -b^{4, 254}_1 c -b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ -p_1012 ∨ -b^{4, 254}_0 c in DIMACS: -8312 8313 -8314 -1012 -8315 0 -8312 8313 -8314 -1012 -8316 0 -8312 8313 -8314 -1012 -8317 0 c 0+1 --> 1 c (-b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ -b^{4, 253}_0 ∧ p_1012) -> (-b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ b^{4, 254}_0) c in CNF: c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ -p_1012 ∨ -b^{4, 254}_2 c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ -p_1012 ∨ -b^{4, 254}_1 c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ -p_1012 ∨ b^{4, 254}_0 c in DIMACS: 8312 8313 8314 -1012 -8315 0 8312 8313 8314 -1012 -8316 0 8312 8313 8314 -1012 8317 0 c 1+1 --> 2 c (-b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ b^{4, 253}_0 ∧ p_1012) -> (-b^{4, 254}_2 ∧ b^{4, 254}_1 ∧ -b^{4, 254}_0) c in CNF: c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ -p_1012 ∨ -b^{4, 254}_2 c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ -p_1012 ∨ b^{4, 254}_1 c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ -p_1012 ∨ -b^{4, 254}_0 c in DIMACS: 8312 8313 -8314 -1012 -8315 0 8312 8313 -8314 -1012 8316 0 8312 8313 -8314 -1012 -8317 0 c 2+1 --> break c (-b^{4, 253}_2 ∧ b^{4, 253}_1 ∧ -b^{4, 253}_0 ∧ p_1012) -> break c in CNF: c b^{4, 253}_2 ∨ -b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ -p_1012 ∨ break c in DIMACS: 8312 -8313 8314 -1012 1162 0 c 2-1 --> 1 c (-b^{4, 253}_2 ∧ b^{4, 253}_1 ∧ -b^{4, 253}_0 ∧ -p_1012) -> (-b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ b^{4, 254}_0) c in CNF: c b^{4, 253}_2 ∨ -b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ p_1012 ∨ -b^{4, 254}_2 c b^{4, 253}_2 ∨ -b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ p_1012 ∨ -b^{4, 254}_1 c b^{4, 253}_2 ∨ -b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ p_1012 ∨ b^{4, 254}_0 c in DIMACS: 8312 -8313 8314 1012 -8315 0 8312 -8313 8314 1012 -8316 0 8312 -8313 8314 1012 8317 0 c 1-1 --> 0 c (-b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ b^{4, 253}_0 ∧ -p_1012) -> (-b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ -b^{4, 254}_0) c in CNF: c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ p_1012 ∨ -b^{4, 254}_2 c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ p_1012 ∨ -b^{4, 254}_1 c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ p_1012 ∨ -b^{4, 254}_0 c in DIMACS: 8312 8313 -8314 1012 -8315 0 8312 8313 -8314 1012 -8316 0 8312 8313 -8314 1012 -8317 0 c 0-1 --> -1 c (-b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ -b^{4, 253}_0 ∧ -p_1012) -> ( b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ b^{4, 254}_0) c in CNF: c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ p_1012 ∨ b^{4, 254}_2 c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ p_1012 ∨ -b^{4, 254}_1 c b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ p_1012 ∨ b^{4, 254}_0 c in DIMACS: 8312 8313 8314 1012 8315 0 8312 8313 8314 1012 -8316 0 8312 8313 8314 1012 8317 0 c -1-1 --> -2 c ( b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ b^{4, 253}_0 ∧ -p_1012) -> ( b^{4, 254}_2 ∧ b^{4, 254}_1 ∧ -b^{4, 254}_0) c in CNF: c -b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ p_1012 ∨ b^{4, 254}_2 c -b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ p_1012 ∨ b^{4, 254}_1 c -b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ p_1012 ∨ -b^{4, 254}_0 c in DIMACS: -8312 8313 -8314 1012 8315 0 -8312 8313 -8314 1012 8316 0 -8312 8313 -8314 1012 -8317 0 c -2-1 --> break c ( b^{4, 253}_2 ∧ b^{4, 253}_1 ∧ -b^{4, 253}_0 ∧ -p_1012) -> break c in CNF: c -b^{4, 253}_2 ∨ -b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ p_1012 ∨ break c in DIMACS: -8312 -8313 8314 1012 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 253}_2 ∧ -b^{4, 253}_1 ∧ -b^{4, 253}_0 ∧ true) c in CNF: c -b^{4, 253}_2 ∨ b^{4, 253}_1 ∨ b^{4, 253}_0 ∨ false c in DIMACS: -8312 8313 8314 0 c 3 does not represent an automaton state. c -(-b^{4, 253}_2 ∧ b^{4, 253}_1 ∧ b^{4, 253}_0 ∧ true) c in CNF: c b^{4, 253}_2 ∨ -b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ false c in DIMACS: 8312 -8313 -8314 0 c -3 does not represent an automaton state. c -( b^{4, 253}_2 ∧ b^{4, 253}_1 ∧ b^{4, 253}_0 ∧ true) c in CNF: c -b^{4, 253}_2 ∨ -b^{4, 253}_1 ∨ -b^{4, 253}_0 ∨ false c in DIMACS: -8312 -8313 -8314 0 c i = 254 c -2+1 --> -1 c ( b^{4, 254}_2 ∧ b^{4, 254}_1 ∧ -b^{4, 254}_0 ∧ p_1016) -> ( b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ b^{4, 255}_0) c in CNF: c -b^{4, 254}_2 ∨ -b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ -p_1016 ∨ b^{4, 255}_2 c -b^{4, 254}_2 ∨ -b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ -p_1016 ∨ -b^{4, 255}_1 c -b^{4, 254}_2 ∨ -b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ -p_1016 ∨ b^{4, 255}_0 c in DIMACS: -8315 -8316 8317 -1016 8318 0 -8315 -8316 8317 -1016 -8319 0 -8315 -8316 8317 -1016 8320 0 c -1+1 --> 0 c ( b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ b^{4, 254}_0 ∧ p_1016) -> (-b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ -b^{4, 255}_0) c in CNF: c -b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ -p_1016 ∨ -b^{4, 255}_2 c -b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ -p_1016 ∨ -b^{4, 255}_1 c -b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ -p_1016 ∨ -b^{4, 255}_0 c in DIMACS: -8315 8316 -8317 -1016 -8318 0 -8315 8316 -8317 -1016 -8319 0 -8315 8316 -8317 -1016 -8320 0 c 0+1 --> 1 c (-b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ -b^{4, 254}_0 ∧ p_1016) -> (-b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ b^{4, 255}_0) c in CNF: c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ -p_1016 ∨ -b^{4, 255}_2 c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ -p_1016 ∨ -b^{4, 255}_1 c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ -p_1016 ∨ b^{4, 255}_0 c in DIMACS: 8315 8316 8317 -1016 -8318 0 8315 8316 8317 -1016 -8319 0 8315 8316 8317 -1016 8320 0 c 1+1 --> 2 c (-b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ b^{4, 254}_0 ∧ p_1016) -> (-b^{4, 255}_2 ∧ b^{4, 255}_1 ∧ -b^{4, 255}_0) c in CNF: c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ -p_1016 ∨ -b^{4, 255}_2 c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ -p_1016 ∨ b^{4, 255}_1 c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ -p_1016 ∨ -b^{4, 255}_0 c in DIMACS: 8315 8316 -8317 -1016 -8318 0 8315 8316 -8317 -1016 8319 0 8315 8316 -8317 -1016 -8320 0 c 2+1 --> break c (-b^{4, 254}_2 ∧ b^{4, 254}_1 ∧ -b^{4, 254}_0 ∧ p_1016) -> break c in CNF: c b^{4, 254}_2 ∨ -b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ -p_1016 ∨ break c in DIMACS: 8315 -8316 8317 -1016 1162 0 c 2-1 --> 1 c (-b^{4, 254}_2 ∧ b^{4, 254}_1 ∧ -b^{4, 254}_0 ∧ -p_1016) -> (-b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ b^{4, 255}_0) c in CNF: c b^{4, 254}_2 ∨ -b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ p_1016 ∨ -b^{4, 255}_2 c b^{4, 254}_2 ∨ -b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ p_1016 ∨ -b^{4, 255}_1 c b^{4, 254}_2 ∨ -b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ p_1016 ∨ b^{4, 255}_0 c in DIMACS: 8315 -8316 8317 1016 -8318 0 8315 -8316 8317 1016 -8319 0 8315 -8316 8317 1016 8320 0 c 1-1 --> 0 c (-b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ b^{4, 254}_0 ∧ -p_1016) -> (-b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ -b^{4, 255}_0) c in CNF: c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ p_1016 ∨ -b^{4, 255}_2 c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ p_1016 ∨ -b^{4, 255}_1 c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ p_1016 ∨ -b^{4, 255}_0 c in DIMACS: 8315 8316 -8317 1016 -8318 0 8315 8316 -8317 1016 -8319 0 8315 8316 -8317 1016 -8320 0 c 0-1 --> -1 c (-b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ -b^{4, 254}_0 ∧ -p_1016) -> ( b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ b^{4, 255}_0) c in CNF: c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ p_1016 ∨ b^{4, 255}_2 c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ p_1016 ∨ -b^{4, 255}_1 c b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ p_1016 ∨ b^{4, 255}_0 c in DIMACS: 8315 8316 8317 1016 8318 0 8315 8316 8317 1016 -8319 0 8315 8316 8317 1016 8320 0 c -1-1 --> -2 c ( b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ b^{4, 254}_0 ∧ -p_1016) -> ( b^{4, 255}_2 ∧ b^{4, 255}_1 ∧ -b^{4, 255}_0) c in CNF: c -b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ p_1016 ∨ b^{4, 255}_2 c -b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ p_1016 ∨ b^{4, 255}_1 c -b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ p_1016 ∨ -b^{4, 255}_0 c in DIMACS: -8315 8316 -8317 1016 8318 0 -8315 8316 -8317 1016 8319 0 -8315 8316 -8317 1016 -8320 0 c -2-1 --> break c ( b^{4, 254}_2 ∧ b^{4, 254}_1 ∧ -b^{4, 254}_0 ∧ -p_1016) -> break c in CNF: c -b^{4, 254}_2 ∨ -b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ p_1016 ∨ break c in DIMACS: -8315 -8316 8317 1016 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 254}_2 ∧ -b^{4, 254}_1 ∧ -b^{4, 254}_0 ∧ true) c in CNF: c -b^{4, 254}_2 ∨ b^{4, 254}_1 ∨ b^{4, 254}_0 ∨ false c in DIMACS: -8315 8316 8317 0 c 3 does not represent an automaton state. c -(-b^{4, 254}_2 ∧ b^{4, 254}_1 ∧ b^{4, 254}_0 ∧ true) c in CNF: c b^{4, 254}_2 ∨ -b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ false c in DIMACS: 8315 -8316 -8317 0 c -3 does not represent an automaton state. c -( b^{4, 254}_2 ∧ b^{4, 254}_1 ∧ b^{4, 254}_0 ∧ true) c in CNF: c -b^{4, 254}_2 ∨ -b^{4, 254}_1 ∨ -b^{4, 254}_0 ∨ false c in DIMACS: -8315 -8316 -8317 0 c i = 255 c -2+1 --> -1 c ( b^{4, 255}_2 ∧ b^{4, 255}_1 ∧ -b^{4, 255}_0 ∧ p_1020) -> ( b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ b^{4, 256}_0) c in CNF: c -b^{4, 255}_2 ∨ -b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ -p_1020 ∨ b^{4, 256}_2 c -b^{4, 255}_2 ∨ -b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ -p_1020 ∨ -b^{4, 256}_1 c -b^{4, 255}_2 ∨ -b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ -p_1020 ∨ b^{4, 256}_0 c in DIMACS: -8318 -8319 8320 -1020 8321 0 -8318 -8319 8320 -1020 -8322 0 -8318 -8319 8320 -1020 8323 0 c -1+1 --> 0 c ( b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ b^{4, 255}_0 ∧ p_1020) -> (-b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ -b^{4, 256}_0) c in CNF: c -b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ -p_1020 ∨ -b^{4, 256}_2 c -b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ -p_1020 ∨ -b^{4, 256}_1 c -b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ -p_1020 ∨ -b^{4, 256}_0 c in DIMACS: -8318 8319 -8320 -1020 -8321 0 -8318 8319 -8320 -1020 -8322 0 -8318 8319 -8320 -1020 -8323 0 c 0+1 --> 1 c (-b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ -b^{4, 255}_0 ∧ p_1020) -> (-b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ b^{4, 256}_0) c in CNF: c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ -p_1020 ∨ -b^{4, 256}_2 c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ -p_1020 ∨ -b^{4, 256}_1 c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ -p_1020 ∨ b^{4, 256}_0 c in DIMACS: 8318 8319 8320 -1020 -8321 0 8318 8319 8320 -1020 -8322 0 8318 8319 8320 -1020 8323 0 c 1+1 --> 2 c (-b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ b^{4, 255}_0 ∧ p_1020) -> (-b^{4, 256}_2 ∧ b^{4, 256}_1 ∧ -b^{4, 256}_0) c in CNF: c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ -p_1020 ∨ -b^{4, 256}_2 c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ -p_1020 ∨ b^{4, 256}_1 c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ -p_1020 ∨ -b^{4, 256}_0 c in DIMACS: 8318 8319 -8320 -1020 -8321 0 8318 8319 -8320 -1020 8322 0 8318 8319 -8320 -1020 -8323 0 c 2+1 --> break c (-b^{4, 255}_2 ∧ b^{4, 255}_1 ∧ -b^{4, 255}_0 ∧ p_1020) -> break c in CNF: c b^{4, 255}_2 ∨ -b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ -p_1020 ∨ break c in DIMACS: 8318 -8319 8320 -1020 1162 0 c 2-1 --> 1 c (-b^{4, 255}_2 ∧ b^{4, 255}_1 ∧ -b^{4, 255}_0 ∧ -p_1020) -> (-b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ b^{4, 256}_0) c in CNF: c b^{4, 255}_2 ∨ -b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ p_1020 ∨ -b^{4, 256}_2 c b^{4, 255}_2 ∨ -b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ p_1020 ∨ -b^{4, 256}_1 c b^{4, 255}_2 ∨ -b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ p_1020 ∨ b^{4, 256}_0 c in DIMACS: 8318 -8319 8320 1020 -8321 0 8318 -8319 8320 1020 -8322 0 8318 -8319 8320 1020 8323 0 c 1-1 --> 0 c (-b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ b^{4, 255}_0 ∧ -p_1020) -> (-b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ -b^{4, 256}_0) c in CNF: c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ p_1020 ∨ -b^{4, 256}_2 c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ p_1020 ∨ -b^{4, 256}_1 c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ p_1020 ∨ -b^{4, 256}_0 c in DIMACS: 8318 8319 -8320 1020 -8321 0 8318 8319 -8320 1020 -8322 0 8318 8319 -8320 1020 -8323 0 c 0-1 --> -1 c (-b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ -b^{4, 255}_0 ∧ -p_1020) -> ( b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ b^{4, 256}_0) c in CNF: c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ p_1020 ∨ b^{4, 256}_2 c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ p_1020 ∨ -b^{4, 256}_1 c b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ p_1020 ∨ b^{4, 256}_0 c in DIMACS: 8318 8319 8320 1020 8321 0 8318 8319 8320 1020 -8322 0 8318 8319 8320 1020 8323 0 c -1-1 --> -2 c ( b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ b^{4, 255}_0 ∧ -p_1020) -> ( b^{4, 256}_2 ∧ b^{4, 256}_1 ∧ -b^{4, 256}_0) c in CNF: c -b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ p_1020 ∨ b^{4, 256}_2 c -b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ p_1020 ∨ b^{4, 256}_1 c -b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ p_1020 ∨ -b^{4, 256}_0 c in DIMACS: -8318 8319 -8320 1020 8321 0 -8318 8319 -8320 1020 8322 0 -8318 8319 -8320 1020 -8323 0 c -2-1 --> break c ( b^{4, 255}_2 ∧ b^{4, 255}_1 ∧ -b^{4, 255}_0 ∧ -p_1020) -> break c in CNF: c -b^{4, 255}_2 ∨ -b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ p_1020 ∨ break c in DIMACS: -8318 -8319 8320 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 255}_2 ∧ -b^{4, 255}_1 ∧ -b^{4, 255}_0 ∧ true) c in CNF: c -b^{4, 255}_2 ∨ b^{4, 255}_1 ∨ b^{4, 255}_0 ∨ false c in DIMACS: -8318 8319 8320 0 c 3 does not represent an automaton state. c -(-b^{4, 255}_2 ∧ b^{4, 255}_1 ∧ b^{4, 255}_0 ∧ true) c in CNF: c b^{4, 255}_2 ∨ -b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ false c in DIMACS: 8318 -8319 -8320 0 c -3 does not represent an automaton state. c -( b^{4, 255}_2 ∧ b^{4, 255}_1 ∧ b^{4, 255}_0 ∧ true) c in CNF: c -b^{4, 255}_2 ∨ -b^{4, 255}_1 ∨ -b^{4, 255}_0 ∨ false c in DIMACS: -8318 -8319 -8320 0 c i = 256 c -2+1 --> -1 c ( b^{4, 256}_2 ∧ b^{4, 256}_1 ∧ -b^{4, 256}_0 ∧ p_1024) -> ( b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ b^{4, 257}_0) c in CNF: c -b^{4, 256}_2 ∨ -b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ -p_1024 ∨ b^{4, 257}_2 c -b^{4, 256}_2 ∨ -b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ -p_1024 ∨ -b^{4, 257}_1 c -b^{4, 256}_2 ∨ -b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ -p_1024 ∨ b^{4, 257}_0 c in DIMACS: -8321 -8322 8323 -1024 8324 0 -8321 -8322 8323 -1024 -8325 0 -8321 -8322 8323 -1024 8326 0 c -1+1 --> 0 c ( b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ b^{4, 256}_0 ∧ p_1024) -> (-b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ -b^{4, 257}_0) c in CNF: c -b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ -p_1024 ∨ -b^{4, 257}_2 c -b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ -p_1024 ∨ -b^{4, 257}_1 c -b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ -p_1024 ∨ -b^{4, 257}_0 c in DIMACS: -8321 8322 -8323 -1024 -8324 0 -8321 8322 -8323 -1024 -8325 0 -8321 8322 -8323 -1024 -8326 0 c 0+1 --> 1 c (-b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ -b^{4, 256}_0 ∧ p_1024) -> (-b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ b^{4, 257}_0) c in CNF: c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ -p_1024 ∨ -b^{4, 257}_2 c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ -p_1024 ∨ -b^{4, 257}_1 c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ -p_1024 ∨ b^{4, 257}_0 c in DIMACS: 8321 8322 8323 -1024 -8324 0 8321 8322 8323 -1024 -8325 0 8321 8322 8323 -1024 8326 0 c 1+1 --> 2 c (-b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ b^{4, 256}_0 ∧ p_1024) -> (-b^{4, 257}_2 ∧ b^{4, 257}_1 ∧ -b^{4, 257}_0) c in CNF: c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ -p_1024 ∨ -b^{4, 257}_2 c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ -p_1024 ∨ b^{4, 257}_1 c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ -p_1024 ∨ -b^{4, 257}_0 c in DIMACS: 8321 8322 -8323 -1024 -8324 0 8321 8322 -8323 -1024 8325 0 8321 8322 -8323 -1024 -8326 0 c 2+1 --> break c (-b^{4, 256}_2 ∧ b^{4, 256}_1 ∧ -b^{4, 256}_0 ∧ p_1024) -> break c in CNF: c b^{4, 256}_2 ∨ -b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ -p_1024 ∨ break c in DIMACS: 8321 -8322 8323 -1024 1162 0 c 2-1 --> 1 c (-b^{4, 256}_2 ∧ b^{4, 256}_1 ∧ -b^{4, 256}_0 ∧ -p_1024) -> (-b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ b^{4, 257}_0) c in CNF: c b^{4, 256}_2 ∨ -b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ p_1024 ∨ -b^{4, 257}_2 c b^{4, 256}_2 ∨ -b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ p_1024 ∨ -b^{4, 257}_1 c b^{4, 256}_2 ∨ -b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ p_1024 ∨ b^{4, 257}_0 c in DIMACS: 8321 -8322 8323 1024 -8324 0 8321 -8322 8323 1024 -8325 0 8321 -8322 8323 1024 8326 0 c 1-1 --> 0 c (-b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ b^{4, 256}_0 ∧ -p_1024) -> (-b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ -b^{4, 257}_0) c in CNF: c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ p_1024 ∨ -b^{4, 257}_2 c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ p_1024 ∨ -b^{4, 257}_1 c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ p_1024 ∨ -b^{4, 257}_0 c in DIMACS: 8321 8322 -8323 1024 -8324 0 8321 8322 -8323 1024 -8325 0 8321 8322 -8323 1024 -8326 0 c 0-1 --> -1 c (-b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ -b^{4, 256}_0 ∧ -p_1024) -> ( b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ b^{4, 257}_0) c in CNF: c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ p_1024 ∨ b^{4, 257}_2 c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ p_1024 ∨ -b^{4, 257}_1 c b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ p_1024 ∨ b^{4, 257}_0 c in DIMACS: 8321 8322 8323 1024 8324 0 8321 8322 8323 1024 -8325 0 8321 8322 8323 1024 8326 0 c -1-1 --> -2 c ( b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ b^{4, 256}_0 ∧ -p_1024) -> ( b^{4, 257}_2 ∧ b^{4, 257}_1 ∧ -b^{4, 257}_0) c in CNF: c -b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ p_1024 ∨ b^{4, 257}_2 c -b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ p_1024 ∨ b^{4, 257}_1 c -b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ p_1024 ∨ -b^{4, 257}_0 c in DIMACS: -8321 8322 -8323 1024 8324 0 -8321 8322 -8323 1024 8325 0 -8321 8322 -8323 1024 -8326 0 c -2-1 --> break c ( b^{4, 256}_2 ∧ b^{4, 256}_1 ∧ -b^{4, 256}_0 ∧ -p_1024) -> break c in CNF: c -b^{4, 256}_2 ∨ -b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ p_1024 ∨ break c in DIMACS: -8321 -8322 8323 1024 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 256}_2 ∧ -b^{4, 256}_1 ∧ -b^{4, 256}_0 ∧ true) c in CNF: c -b^{4, 256}_2 ∨ b^{4, 256}_1 ∨ b^{4, 256}_0 ∨ false c in DIMACS: -8321 8322 8323 0 c 3 does not represent an automaton state. c -(-b^{4, 256}_2 ∧ b^{4, 256}_1 ∧ b^{4, 256}_0 ∧ true) c in CNF: c b^{4, 256}_2 ∨ -b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ false c in DIMACS: 8321 -8322 -8323 0 c -3 does not represent an automaton state. c -( b^{4, 256}_2 ∧ b^{4, 256}_1 ∧ b^{4, 256}_0 ∧ true) c in CNF: c -b^{4, 256}_2 ∨ -b^{4, 256}_1 ∨ -b^{4, 256}_0 ∨ false c in DIMACS: -8321 -8322 -8323 0 c i = 257 c -2+1 --> -1 c ( b^{4, 257}_2 ∧ b^{4, 257}_1 ∧ -b^{4, 257}_0 ∧ p_1028) -> ( b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ b^{4, 258}_0) c in CNF: c -b^{4, 257}_2 ∨ -b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ -p_1028 ∨ b^{4, 258}_2 c -b^{4, 257}_2 ∨ -b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ -p_1028 ∨ -b^{4, 258}_1 c -b^{4, 257}_2 ∨ -b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ -p_1028 ∨ b^{4, 258}_0 c in DIMACS: -8324 -8325 8326 -1028 8327 0 -8324 -8325 8326 -1028 -8328 0 -8324 -8325 8326 -1028 8329 0 c -1+1 --> 0 c ( b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ b^{4, 257}_0 ∧ p_1028) -> (-b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ -b^{4, 258}_0) c in CNF: c -b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ -p_1028 ∨ -b^{4, 258}_2 c -b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ -p_1028 ∨ -b^{4, 258}_1 c -b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ -p_1028 ∨ -b^{4, 258}_0 c in DIMACS: -8324 8325 -8326 -1028 -8327 0 -8324 8325 -8326 -1028 -8328 0 -8324 8325 -8326 -1028 -8329 0 c 0+1 --> 1 c (-b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ -b^{4, 257}_0 ∧ p_1028) -> (-b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ b^{4, 258}_0) c in CNF: c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ -p_1028 ∨ -b^{4, 258}_2 c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ -p_1028 ∨ -b^{4, 258}_1 c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ -p_1028 ∨ b^{4, 258}_0 c in DIMACS: 8324 8325 8326 -1028 -8327 0 8324 8325 8326 -1028 -8328 0 8324 8325 8326 -1028 8329 0 c 1+1 --> 2 c (-b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ b^{4, 257}_0 ∧ p_1028) -> (-b^{4, 258}_2 ∧ b^{4, 258}_1 ∧ -b^{4, 258}_0) c in CNF: c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ -p_1028 ∨ -b^{4, 258}_2 c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ -p_1028 ∨ b^{4, 258}_1 c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ -p_1028 ∨ -b^{4, 258}_0 c in DIMACS: 8324 8325 -8326 -1028 -8327 0 8324 8325 -8326 -1028 8328 0 8324 8325 -8326 -1028 -8329 0 c 2+1 --> break c (-b^{4, 257}_2 ∧ b^{4, 257}_1 ∧ -b^{4, 257}_0 ∧ p_1028) -> break c in CNF: c b^{4, 257}_2 ∨ -b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ -p_1028 ∨ break c in DIMACS: 8324 -8325 8326 -1028 1162 0 c 2-1 --> 1 c (-b^{4, 257}_2 ∧ b^{4, 257}_1 ∧ -b^{4, 257}_0 ∧ -p_1028) -> (-b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ b^{4, 258}_0) c in CNF: c b^{4, 257}_2 ∨ -b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ p_1028 ∨ -b^{4, 258}_2 c b^{4, 257}_2 ∨ -b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ p_1028 ∨ -b^{4, 258}_1 c b^{4, 257}_2 ∨ -b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ p_1028 ∨ b^{4, 258}_0 c in DIMACS: 8324 -8325 8326 1028 -8327 0 8324 -8325 8326 1028 -8328 0 8324 -8325 8326 1028 8329 0 c 1-1 --> 0 c (-b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ b^{4, 257}_0 ∧ -p_1028) -> (-b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ -b^{4, 258}_0) c in CNF: c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ p_1028 ∨ -b^{4, 258}_2 c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ p_1028 ∨ -b^{4, 258}_1 c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ p_1028 ∨ -b^{4, 258}_0 c in DIMACS: 8324 8325 -8326 1028 -8327 0 8324 8325 -8326 1028 -8328 0 8324 8325 -8326 1028 -8329 0 c 0-1 --> -1 c (-b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ -b^{4, 257}_0 ∧ -p_1028) -> ( b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ b^{4, 258}_0) c in CNF: c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ p_1028 ∨ b^{4, 258}_2 c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ p_1028 ∨ -b^{4, 258}_1 c b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ p_1028 ∨ b^{4, 258}_0 c in DIMACS: 8324 8325 8326 1028 8327 0 8324 8325 8326 1028 -8328 0 8324 8325 8326 1028 8329 0 c -1-1 --> -2 c ( b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ b^{4, 257}_0 ∧ -p_1028) -> ( b^{4, 258}_2 ∧ b^{4, 258}_1 ∧ -b^{4, 258}_0) c in CNF: c -b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ p_1028 ∨ b^{4, 258}_2 c -b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ p_1028 ∨ b^{4, 258}_1 c -b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ p_1028 ∨ -b^{4, 258}_0 c in DIMACS: -8324 8325 -8326 1028 8327 0 -8324 8325 -8326 1028 8328 0 -8324 8325 -8326 1028 -8329 0 c -2-1 --> break c ( b^{4, 257}_2 ∧ b^{4, 257}_1 ∧ -b^{4, 257}_0 ∧ -p_1028) -> break c in CNF: c -b^{4, 257}_2 ∨ -b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ p_1028 ∨ break c in DIMACS: -8324 -8325 8326 1028 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 257}_2 ∧ -b^{4, 257}_1 ∧ -b^{4, 257}_0 ∧ true) c in CNF: c -b^{4, 257}_2 ∨ b^{4, 257}_1 ∨ b^{4, 257}_0 ∨ false c in DIMACS: -8324 8325 8326 0 c 3 does not represent an automaton state. c -(-b^{4, 257}_2 ∧ b^{4, 257}_1 ∧ b^{4, 257}_0 ∧ true) c in CNF: c b^{4, 257}_2 ∨ -b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ false c in DIMACS: 8324 -8325 -8326 0 c -3 does not represent an automaton state. c -( b^{4, 257}_2 ∧ b^{4, 257}_1 ∧ b^{4, 257}_0 ∧ true) c in CNF: c -b^{4, 257}_2 ∨ -b^{4, 257}_1 ∨ -b^{4, 257}_0 ∨ false c in DIMACS: -8324 -8325 -8326 0 c i = 258 c -2+1 --> -1 c ( b^{4, 258}_2 ∧ b^{4, 258}_1 ∧ -b^{4, 258}_0 ∧ p_1032) -> ( b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ b^{4, 259}_0) c in CNF: c -b^{4, 258}_2 ∨ -b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ -p_1032 ∨ b^{4, 259}_2 c -b^{4, 258}_2 ∨ -b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ -p_1032 ∨ -b^{4, 259}_1 c -b^{4, 258}_2 ∨ -b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ -p_1032 ∨ b^{4, 259}_0 c in DIMACS: -8327 -8328 8329 -1032 8330 0 -8327 -8328 8329 -1032 -8331 0 -8327 -8328 8329 -1032 8332 0 c -1+1 --> 0 c ( b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ b^{4, 258}_0 ∧ p_1032) -> (-b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ -b^{4, 259}_0) c in CNF: c -b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ -p_1032 ∨ -b^{4, 259}_2 c -b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ -p_1032 ∨ -b^{4, 259}_1 c -b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ -p_1032 ∨ -b^{4, 259}_0 c in DIMACS: -8327 8328 -8329 -1032 -8330 0 -8327 8328 -8329 -1032 -8331 0 -8327 8328 -8329 -1032 -8332 0 c 0+1 --> 1 c (-b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ -b^{4, 258}_0 ∧ p_1032) -> (-b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ b^{4, 259}_0) c in CNF: c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ -p_1032 ∨ -b^{4, 259}_2 c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ -p_1032 ∨ -b^{4, 259}_1 c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ -p_1032 ∨ b^{4, 259}_0 c in DIMACS: 8327 8328 8329 -1032 -8330 0 8327 8328 8329 -1032 -8331 0 8327 8328 8329 -1032 8332 0 c 1+1 --> 2 c (-b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ b^{4, 258}_0 ∧ p_1032) -> (-b^{4, 259}_2 ∧ b^{4, 259}_1 ∧ -b^{4, 259}_0) c in CNF: c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ -p_1032 ∨ -b^{4, 259}_2 c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ -p_1032 ∨ b^{4, 259}_1 c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ -p_1032 ∨ -b^{4, 259}_0 c in DIMACS: 8327 8328 -8329 -1032 -8330 0 8327 8328 -8329 -1032 8331 0 8327 8328 -8329 -1032 -8332 0 c 2+1 --> break c (-b^{4, 258}_2 ∧ b^{4, 258}_1 ∧ -b^{4, 258}_0 ∧ p_1032) -> break c in CNF: c b^{4, 258}_2 ∨ -b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ -p_1032 ∨ break c in DIMACS: 8327 -8328 8329 -1032 1162 0 c 2-1 --> 1 c (-b^{4, 258}_2 ∧ b^{4, 258}_1 ∧ -b^{4, 258}_0 ∧ -p_1032) -> (-b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ b^{4, 259}_0) c in CNF: c b^{4, 258}_2 ∨ -b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ p_1032 ∨ -b^{4, 259}_2 c b^{4, 258}_2 ∨ -b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ p_1032 ∨ -b^{4, 259}_1 c b^{4, 258}_2 ∨ -b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ p_1032 ∨ b^{4, 259}_0 c in DIMACS: 8327 -8328 8329 1032 -8330 0 8327 -8328 8329 1032 -8331 0 8327 -8328 8329 1032 8332 0 c 1-1 --> 0 c (-b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ b^{4, 258}_0 ∧ -p_1032) -> (-b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ -b^{4, 259}_0) c in CNF: c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ p_1032 ∨ -b^{4, 259}_2 c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ p_1032 ∨ -b^{4, 259}_1 c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ p_1032 ∨ -b^{4, 259}_0 c in DIMACS: 8327 8328 -8329 1032 -8330 0 8327 8328 -8329 1032 -8331 0 8327 8328 -8329 1032 -8332 0 c 0-1 --> -1 c (-b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ -b^{4, 258}_0 ∧ -p_1032) -> ( b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ b^{4, 259}_0) c in CNF: c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ p_1032 ∨ b^{4, 259}_2 c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ p_1032 ∨ -b^{4, 259}_1 c b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ p_1032 ∨ b^{4, 259}_0 c in DIMACS: 8327 8328 8329 1032 8330 0 8327 8328 8329 1032 -8331 0 8327 8328 8329 1032 8332 0 c -1-1 --> -2 c ( b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ b^{4, 258}_0 ∧ -p_1032) -> ( b^{4, 259}_2 ∧ b^{4, 259}_1 ∧ -b^{4, 259}_0) c in CNF: c -b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ p_1032 ∨ b^{4, 259}_2 c -b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ p_1032 ∨ b^{4, 259}_1 c -b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ p_1032 ∨ -b^{4, 259}_0 c in DIMACS: -8327 8328 -8329 1032 8330 0 -8327 8328 -8329 1032 8331 0 -8327 8328 -8329 1032 -8332 0 c -2-1 --> break c ( b^{4, 258}_2 ∧ b^{4, 258}_1 ∧ -b^{4, 258}_0 ∧ -p_1032) -> break c in CNF: c -b^{4, 258}_2 ∨ -b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ p_1032 ∨ break c in DIMACS: -8327 -8328 8329 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 258}_2 ∧ -b^{4, 258}_1 ∧ -b^{4, 258}_0 ∧ true) c in CNF: c -b^{4, 258}_2 ∨ b^{4, 258}_1 ∨ b^{4, 258}_0 ∨ false c in DIMACS: -8327 8328 8329 0 c 3 does not represent an automaton state. c -(-b^{4, 258}_2 ∧ b^{4, 258}_1 ∧ b^{4, 258}_0 ∧ true) c in CNF: c b^{4, 258}_2 ∨ -b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ false c in DIMACS: 8327 -8328 -8329 0 c -3 does not represent an automaton state. c -( b^{4, 258}_2 ∧ b^{4, 258}_1 ∧ b^{4, 258}_0 ∧ true) c in CNF: c -b^{4, 258}_2 ∨ -b^{4, 258}_1 ∨ -b^{4, 258}_0 ∨ false c in DIMACS: -8327 -8328 -8329 0 c i = 259 c -2+1 --> -1 c ( b^{4, 259}_2 ∧ b^{4, 259}_1 ∧ -b^{4, 259}_0 ∧ p_1036) -> ( b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ b^{4, 260}_0) c in CNF: c -b^{4, 259}_2 ∨ -b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ -p_1036 ∨ b^{4, 260}_2 c -b^{4, 259}_2 ∨ -b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ -p_1036 ∨ -b^{4, 260}_1 c -b^{4, 259}_2 ∨ -b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ -p_1036 ∨ b^{4, 260}_0 c in DIMACS: -8330 -8331 8332 -1036 8333 0 -8330 -8331 8332 -1036 -8334 0 -8330 -8331 8332 -1036 8335 0 c -1+1 --> 0 c ( b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ b^{4, 259}_0 ∧ p_1036) -> (-b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ -b^{4, 260}_0) c in CNF: c -b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ -p_1036 ∨ -b^{4, 260}_2 c -b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ -p_1036 ∨ -b^{4, 260}_1 c -b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ -p_1036 ∨ -b^{4, 260}_0 c in DIMACS: -8330 8331 -8332 -1036 -8333 0 -8330 8331 -8332 -1036 -8334 0 -8330 8331 -8332 -1036 -8335 0 c 0+1 --> 1 c (-b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ -b^{4, 259}_0 ∧ p_1036) -> (-b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ b^{4, 260}_0) c in CNF: c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ -p_1036 ∨ -b^{4, 260}_2 c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ -p_1036 ∨ -b^{4, 260}_1 c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ -p_1036 ∨ b^{4, 260}_0 c in DIMACS: 8330 8331 8332 -1036 -8333 0 8330 8331 8332 -1036 -8334 0 8330 8331 8332 -1036 8335 0 c 1+1 --> 2 c (-b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ b^{4, 259}_0 ∧ p_1036) -> (-b^{4, 260}_2 ∧ b^{4, 260}_1 ∧ -b^{4, 260}_0) c in CNF: c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ -p_1036 ∨ -b^{4, 260}_2 c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ -p_1036 ∨ b^{4, 260}_1 c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ -p_1036 ∨ -b^{4, 260}_0 c in DIMACS: 8330 8331 -8332 -1036 -8333 0 8330 8331 -8332 -1036 8334 0 8330 8331 -8332 -1036 -8335 0 c 2+1 --> break c (-b^{4, 259}_2 ∧ b^{4, 259}_1 ∧ -b^{4, 259}_0 ∧ p_1036) -> break c in CNF: c b^{4, 259}_2 ∨ -b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ -p_1036 ∨ break c in DIMACS: 8330 -8331 8332 -1036 1162 0 c 2-1 --> 1 c (-b^{4, 259}_2 ∧ b^{4, 259}_1 ∧ -b^{4, 259}_0 ∧ -p_1036) -> (-b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ b^{4, 260}_0) c in CNF: c b^{4, 259}_2 ∨ -b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ p_1036 ∨ -b^{4, 260}_2 c b^{4, 259}_2 ∨ -b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ p_1036 ∨ -b^{4, 260}_1 c b^{4, 259}_2 ∨ -b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ p_1036 ∨ b^{4, 260}_0 c in DIMACS: 8330 -8331 8332 1036 -8333 0 8330 -8331 8332 1036 -8334 0 8330 -8331 8332 1036 8335 0 c 1-1 --> 0 c (-b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ b^{4, 259}_0 ∧ -p_1036) -> (-b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ -b^{4, 260}_0) c in CNF: c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ p_1036 ∨ -b^{4, 260}_2 c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ p_1036 ∨ -b^{4, 260}_1 c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ p_1036 ∨ -b^{4, 260}_0 c in DIMACS: 8330 8331 -8332 1036 -8333 0 8330 8331 -8332 1036 -8334 0 8330 8331 -8332 1036 -8335 0 c 0-1 --> -1 c (-b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ -b^{4, 259}_0 ∧ -p_1036) -> ( b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ b^{4, 260}_0) c in CNF: c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ p_1036 ∨ b^{4, 260}_2 c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ p_1036 ∨ -b^{4, 260}_1 c b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ p_1036 ∨ b^{4, 260}_0 c in DIMACS: 8330 8331 8332 1036 8333 0 8330 8331 8332 1036 -8334 0 8330 8331 8332 1036 8335 0 c -1-1 --> -2 c ( b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ b^{4, 259}_0 ∧ -p_1036) -> ( b^{4, 260}_2 ∧ b^{4, 260}_1 ∧ -b^{4, 260}_0) c in CNF: c -b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ p_1036 ∨ b^{4, 260}_2 c -b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ p_1036 ∨ b^{4, 260}_1 c -b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ p_1036 ∨ -b^{4, 260}_0 c in DIMACS: -8330 8331 -8332 1036 8333 0 -8330 8331 -8332 1036 8334 0 -8330 8331 -8332 1036 -8335 0 c -2-1 --> break c ( b^{4, 259}_2 ∧ b^{4, 259}_1 ∧ -b^{4, 259}_0 ∧ -p_1036) -> break c in CNF: c -b^{4, 259}_2 ∨ -b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ p_1036 ∨ break c in DIMACS: -8330 -8331 8332 1036 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 259}_2 ∧ -b^{4, 259}_1 ∧ -b^{4, 259}_0 ∧ true) c in CNF: c -b^{4, 259}_2 ∨ b^{4, 259}_1 ∨ b^{4, 259}_0 ∨ false c in DIMACS: -8330 8331 8332 0 c 3 does not represent an automaton state. c -(-b^{4, 259}_2 ∧ b^{4, 259}_1 ∧ b^{4, 259}_0 ∧ true) c in CNF: c b^{4, 259}_2 ∨ -b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ false c in DIMACS: 8330 -8331 -8332 0 c -3 does not represent an automaton state. c -( b^{4, 259}_2 ∧ b^{4, 259}_1 ∧ b^{4, 259}_0 ∧ true) c in CNF: c -b^{4, 259}_2 ∨ -b^{4, 259}_1 ∨ -b^{4, 259}_0 ∨ false c in DIMACS: -8330 -8331 -8332 0 c i = 260 c -2+1 --> -1 c ( b^{4, 260}_2 ∧ b^{4, 260}_1 ∧ -b^{4, 260}_0 ∧ p_1040) -> ( b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ b^{4, 261}_0) c in CNF: c -b^{4, 260}_2 ∨ -b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ -p_1040 ∨ b^{4, 261}_2 c -b^{4, 260}_2 ∨ -b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ -p_1040 ∨ -b^{4, 261}_1 c -b^{4, 260}_2 ∨ -b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ -p_1040 ∨ b^{4, 261}_0 c in DIMACS: -8333 -8334 8335 -1040 8336 0 -8333 -8334 8335 -1040 -8337 0 -8333 -8334 8335 -1040 8338 0 c -1+1 --> 0 c ( b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ b^{4, 260}_0 ∧ p_1040) -> (-b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ -b^{4, 261}_0) c in CNF: c -b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ -p_1040 ∨ -b^{4, 261}_2 c -b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ -p_1040 ∨ -b^{4, 261}_1 c -b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ -p_1040 ∨ -b^{4, 261}_0 c in DIMACS: -8333 8334 -8335 -1040 -8336 0 -8333 8334 -8335 -1040 -8337 0 -8333 8334 -8335 -1040 -8338 0 c 0+1 --> 1 c (-b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ -b^{4, 260}_0 ∧ p_1040) -> (-b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ b^{4, 261}_0) c in CNF: c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ -p_1040 ∨ -b^{4, 261}_2 c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ -p_1040 ∨ -b^{4, 261}_1 c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ -p_1040 ∨ b^{4, 261}_0 c in DIMACS: 8333 8334 8335 -1040 -8336 0 8333 8334 8335 -1040 -8337 0 8333 8334 8335 -1040 8338 0 c 1+1 --> 2 c (-b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ b^{4, 260}_0 ∧ p_1040) -> (-b^{4, 261}_2 ∧ b^{4, 261}_1 ∧ -b^{4, 261}_0) c in CNF: c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ -p_1040 ∨ -b^{4, 261}_2 c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ -p_1040 ∨ b^{4, 261}_1 c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ -p_1040 ∨ -b^{4, 261}_0 c in DIMACS: 8333 8334 -8335 -1040 -8336 0 8333 8334 -8335 -1040 8337 0 8333 8334 -8335 -1040 -8338 0 c 2+1 --> break c (-b^{4, 260}_2 ∧ b^{4, 260}_1 ∧ -b^{4, 260}_0 ∧ p_1040) -> break c in CNF: c b^{4, 260}_2 ∨ -b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ -p_1040 ∨ break c in DIMACS: 8333 -8334 8335 -1040 1162 0 c 2-1 --> 1 c (-b^{4, 260}_2 ∧ b^{4, 260}_1 ∧ -b^{4, 260}_0 ∧ -p_1040) -> (-b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ b^{4, 261}_0) c in CNF: c b^{4, 260}_2 ∨ -b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ p_1040 ∨ -b^{4, 261}_2 c b^{4, 260}_2 ∨ -b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ p_1040 ∨ -b^{4, 261}_1 c b^{4, 260}_2 ∨ -b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ p_1040 ∨ b^{4, 261}_0 c in DIMACS: 8333 -8334 8335 1040 -8336 0 8333 -8334 8335 1040 -8337 0 8333 -8334 8335 1040 8338 0 c 1-1 --> 0 c (-b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ b^{4, 260}_0 ∧ -p_1040) -> (-b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ -b^{4, 261}_0) c in CNF: c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ p_1040 ∨ -b^{4, 261}_2 c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ p_1040 ∨ -b^{4, 261}_1 c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ p_1040 ∨ -b^{4, 261}_0 c in DIMACS: 8333 8334 -8335 1040 -8336 0 8333 8334 -8335 1040 -8337 0 8333 8334 -8335 1040 -8338 0 c 0-1 --> -1 c (-b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ -b^{4, 260}_0 ∧ -p_1040) -> ( b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ b^{4, 261}_0) c in CNF: c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ p_1040 ∨ b^{4, 261}_2 c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ p_1040 ∨ -b^{4, 261}_1 c b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ p_1040 ∨ b^{4, 261}_0 c in DIMACS: 8333 8334 8335 1040 8336 0 8333 8334 8335 1040 -8337 0 8333 8334 8335 1040 8338 0 c -1-1 --> -2 c ( b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ b^{4, 260}_0 ∧ -p_1040) -> ( b^{4, 261}_2 ∧ b^{4, 261}_1 ∧ -b^{4, 261}_0) c in CNF: c -b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ p_1040 ∨ b^{4, 261}_2 c -b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ p_1040 ∨ b^{4, 261}_1 c -b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ p_1040 ∨ -b^{4, 261}_0 c in DIMACS: -8333 8334 -8335 1040 8336 0 -8333 8334 -8335 1040 8337 0 -8333 8334 -8335 1040 -8338 0 c -2-1 --> break c ( b^{4, 260}_2 ∧ b^{4, 260}_1 ∧ -b^{4, 260}_0 ∧ -p_1040) -> break c in CNF: c -b^{4, 260}_2 ∨ -b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ p_1040 ∨ break c in DIMACS: -8333 -8334 8335 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 260}_2 ∧ -b^{4, 260}_1 ∧ -b^{4, 260}_0 ∧ true) c in CNF: c -b^{4, 260}_2 ∨ b^{4, 260}_1 ∨ b^{4, 260}_0 ∨ false c in DIMACS: -8333 8334 8335 0 c 3 does not represent an automaton state. c -(-b^{4, 260}_2 ∧ b^{4, 260}_1 ∧ b^{4, 260}_0 ∧ true) c in CNF: c b^{4, 260}_2 ∨ -b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ false c in DIMACS: 8333 -8334 -8335 0 c -3 does not represent an automaton state. c -( b^{4, 260}_2 ∧ b^{4, 260}_1 ∧ b^{4, 260}_0 ∧ true) c in CNF: c -b^{4, 260}_2 ∨ -b^{4, 260}_1 ∨ -b^{4, 260}_0 ∨ false c in DIMACS: -8333 -8334 -8335 0 c i = 261 c -2+1 --> -1 c ( b^{4, 261}_2 ∧ b^{4, 261}_1 ∧ -b^{4, 261}_0 ∧ p_1044) -> ( b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ b^{4, 262}_0) c in CNF: c -b^{4, 261}_2 ∨ -b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ -p_1044 ∨ b^{4, 262}_2 c -b^{4, 261}_2 ∨ -b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ -p_1044 ∨ -b^{4, 262}_1 c -b^{4, 261}_2 ∨ -b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ -p_1044 ∨ b^{4, 262}_0 c in DIMACS: -8336 -8337 8338 -1044 8339 0 -8336 -8337 8338 -1044 -8340 0 -8336 -8337 8338 -1044 8341 0 c -1+1 --> 0 c ( b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ b^{4, 261}_0 ∧ p_1044) -> (-b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ -b^{4, 262}_0) c in CNF: c -b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ -p_1044 ∨ -b^{4, 262}_2 c -b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ -p_1044 ∨ -b^{4, 262}_1 c -b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ -p_1044 ∨ -b^{4, 262}_0 c in DIMACS: -8336 8337 -8338 -1044 -8339 0 -8336 8337 -8338 -1044 -8340 0 -8336 8337 -8338 -1044 -8341 0 c 0+1 --> 1 c (-b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ -b^{4, 261}_0 ∧ p_1044) -> (-b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ b^{4, 262}_0) c in CNF: c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ -p_1044 ∨ -b^{4, 262}_2 c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ -p_1044 ∨ -b^{4, 262}_1 c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ -p_1044 ∨ b^{4, 262}_0 c in DIMACS: 8336 8337 8338 -1044 -8339 0 8336 8337 8338 -1044 -8340 0 8336 8337 8338 -1044 8341 0 c 1+1 --> 2 c (-b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ b^{4, 261}_0 ∧ p_1044) -> (-b^{4, 262}_2 ∧ b^{4, 262}_1 ∧ -b^{4, 262}_0) c in CNF: c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ -p_1044 ∨ -b^{4, 262}_2 c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ -p_1044 ∨ b^{4, 262}_1 c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ -p_1044 ∨ -b^{4, 262}_0 c in DIMACS: 8336 8337 -8338 -1044 -8339 0 8336 8337 -8338 -1044 8340 0 8336 8337 -8338 -1044 -8341 0 c 2+1 --> break c (-b^{4, 261}_2 ∧ b^{4, 261}_1 ∧ -b^{4, 261}_0 ∧ p_1044) -> break c in CNF: c b^{4, 261}_2 ∨ -b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ -p_1044 ∨ break c in DIMACS: 8336 -8337 8338 -1044 1162 0 c 2-1 --> 1 c (-b^{4, 261}_2 ∧ b^{4, 261}_1 ∧ -b^{4, 261}_0 ∧ -p_1044) -> (-b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ b^{4, 262}_0) c in CNF: c b^{4, 261}_2 ∨ -b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ p_1044 ∨ -b^{4, 262}_2 c b^{4, 261}_2 ∨ -b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ p_1044 ∨ -b^{4, 262}_1 c b^{4, 261}_2 ∨ -b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ p_1044 ∨ b^{4, 262}_0 c in DIMACS: 8336 -8337 8338 1044 -8339 0 8336 -8337 8338 1044 -8340 0 8336 -8337 8338 1044 8341 0 c 1-1 --> 0 c (-b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ b^{4, 261}_0 ∧ -p_1044) -> (-b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ -b^{4, 262}_0) c in CNF: c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ p_1044 ∨ -b^{4, 262}_2 c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ p_1044 ∨ -b^{4, 262}_1 c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ p_1044 ∨ -b^{4, 262}_0 c in DIMACS: 8336 8337 -8338 1044 -8339 0 8336 8337 -8338 1044 -8340 0 8336 8337 -8338 1044 -8341 0 c 0-1 --> -1 c (-b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ -b^{4, 261}_0 ∧ -p_1044) -> ( b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ b^{4, 262}_0) c in CNF: c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ p_1044 ∨ b^{4, 262}_2 c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ p_1044 ∨ -b^{4, 262}_1 c b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ p_1044 ∨ b^{4, 262}_0 c in DIMACS: 8336 8337 8338 1044 8339 0 8336 8337 8338 1044 -8340 0 8336 8337 8338 1044 8341 0 c -1-1 --> -2 c ( b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ b^{4, 261}_0 ∧ -p_1044) -> ( b^{4, 262}_2 ∧ b^{4, 262}_1 ∧ -b^{4, 262}_0) c in CNF: c -b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ p_1044 ∨ b^{4, 262}_2 c -b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ p_1044 ∨ b^{4, 262}_1 c -b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ p_1044 ∨ -b^{4, 262}_0 c in DIMACS: -8336 8337 -8338 1044 8339 0 -8336 8337 -8338 1044 8340 0 -8336 8337 -8338 1044 -8341 0 c -2-1 --> break c ( b^{4, 261}_2 ∧ b^{4, 261}_1 ∧ -b^{4, 261}_0 ∧ -p_1044) -> break c in CNF: c -b^{4, 261}_2 ∨ -b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ p_1044 ∨ break c in DIMACS: -8336 -8337 8338 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 261}_2 ∧ -b^{4, 261}_1 ∧ -b^{4, 261}_0 ∧ true) c in CNF: c -b^{4, 261}_2 ∨ b^{4, 261}_1 ∨ b^{4, 261}_0 ∨ false c in DIMACS: -8336 8337 8338 0 c 3 does not represent an automaton state. c -(-b^{4, 261}_2 ∧ b^{4, 261}_1 ∧ b^{4, 261}_0 ∧ true) c in CNF: c b^{4, 261}_2 ∨ -b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ false c in DIMACS: 8336 -8337 -8338 0 c -3 does not represent an automaton state. c -( b^{4, 261}_2 ∧ b^{4, 261}_1 ∧ b^{4, 261}_0 ∧ true) c in CNF: c -b^{4, 261}_2 ∨ -b^{4, 261}_1 ∨ -b^{4, 261}_0 ∨ false c in DIMACS: -8336 -8337 -8338 0 c i = 262 c -2+1 --> -1 c ( b^{4, 262}_2 ∧ b^{4, 262}_1 ∧ -b^{4, 262}_0 ∧ p_1048) -> ( b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ b^{4, 263}_0) c in CNF: c -b^{4, 262}_2 ∨ -b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ -p_1048 ∨ b^{4, 263}_2 c -b^{4, 262}_2 ∨ -b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ -p_1048 ∨ -b^{4, 263}_1 c -b^{4, 262}_2 ∨ -b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ -p_1048 ∨ b^{4, 263}_0 c in DIMACS: -8339 -8340 8341 -1048 8342 0 -8339 -8340 8341 -1048 -8343 0 -8339 -8340 8341 -1048 8344 0 c -1+1 --> 0 c ( b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ b^{4, 262}_0 ∧ p_1048) -> (-b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ -b^{4, 263}_0) c in CNF: c -b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ -p_1048 ∨ -b^{4, 263}_2 c -b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ -p_1048 ∨ -b^{4, 263}_1 c -b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ -p_1048 ∨ -b^{4, 263}_0 c in DIMACS: -8339 8340 -8341 -1048 -8342 0 -8339 8340 -8341 -1048 -8343 0 -8339 8340 -8341 -1048 -8344 0 c 0+1 --> 1 c (-b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ -b^{4, 262}_0 ∧ p_1048) -> (-b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ b^{4, 263}_0) c in CNF: c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ -p_1048 ∨ -b^{4, 263}_2 c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ -p_1048 ∨ -b^{4, 263}_1 c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ -p_1048 ∨ b^{4, 263}_0 c in DIMACS: 8339 8340 8341 -1048 -8342 0 8339 8340 8341 -1048 -8343 0 8339 8340 8341 -1048 8344 0 c 1+1 --> 2 c (-b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ b^{4, 262}_0 ∧ p_1048) -> (-b^{4, 263}_2 ∧ b^{4, 263}_1 ∧ -b^{4, 263}_0) c in CNF: c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ -p_1048 ∨ -b^{4, 263}_2 c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ -p_1048 ∨ b^{4, 263}_1 c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ -p_1048 ∨ -b^{4, 263}_0 c in DIMACS: 8339 8340 -8341 -1048 -8342 0 8339 8340 -8341 -1048 8343 0 8339 8340 -8341 -1048 -8344 0 c 2+1 --> break c (-b^{4, 262}_2 ∧ b^{4, 262}_1 ∧ -b^{4, 262}_0 ∧ p_1048) -> break c in CNF: c b^{4, 262}_2 ∨ -b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ -p_1048 ∨ break c in DIMACS: 8339 -8340 8341 -1048 1162 0 c 2-1 --> 1 c (-b^{4, 262}_2 ∧ b^{4, 262}_1 ∧ -b^{4, 262}_0 ∧ -p_1048) -> (-b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ b^{4, 263}_0) c in CNF: c b^{4, 262}_2 ∨ -b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ p_1048 ∨ -b^{4, 263}_2 c b^{4, 262}_2 ∨ -b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ p_1048 ∨ -b^{4, 263}_1 c b^{4, 262}_2 ∨ -b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ p_1048 ∨ b^{4, 263}_0 c in DIMACS: 8339 -8340 8341 1048 -8342 0 8339 -8340 8341 1048 -8343 0 8339 -8340 8341 1048 8344 0 c 1-1 --> 0 c (-b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ b^{4, 262}_0 ∧ -p_1048) -> (-b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ -b^{4, 263}_0) c in CNF: c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ p_1048 ∨ -b^{4, 263}_2 c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ p_1048 ∨ -b^{4, 263}_1 c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ p_1048 ∨ -b^{4, 263}_0 c in DIMACS: 8339 8340 -8341 1048 -8342 0 8339 8340 -8341 1048 -8343 0 8339 8340 -8341 1048 -8344 0 c 0-1 --> -1 c (-b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ -b^{4, 262}_0 ∧ -p_1048) -> ( b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ b^{4, 263}_0) c in CNF: c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ p_1048 ∨ b^{4, 263}_2 c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ p_1048 ∨ -b^{4, 263}_1 c b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ p_1048 ∨ b^{4, 263}_0 c in DIMACS: 8339 8340 8341 1048 8342 0 8339 8340 8341 1048 -8343 0 8339 8340 8341 1048 8344 0 c -1-1 --> -2 c ( b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ b^{4, 262}_0 ∧ -p_1048) -> ( b^{4, 263}_2 ∧ b^{4, 263}_1 ∧ -b^{4, 263}_0) c in CNF: c -b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ p_1048 ∨ b^{4, 263}_2 c -b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ p_1048 ∨ b^{4, 263}_1 c -b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ p_1048 ∨ -b^{4, 263}_0 c in DIMACS: -8339 8340 -8341 1048 8342 0 -8339 8340 -8341 1048 8343 0 -8339 8340 -8341 1048 -8344 0 c -2-1 --> break c ( b^{4, 262}_2 ∧ b^{4, 262}_1 ∧ -b^{4, 262}_0 ∧ -p_1048) -> break c in CNF: c -b^{4, 262}_2 ∨ -b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ p_1048 ∨ break c in DIMACS: -8339 -8340 8341 1048 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 262}_2 ∧ -b^{4, 262}_1 ∧ -b^{4, 262}_0 ∧ true) c in CNF: c -b^{4, 262}_2 ∨ b^{4, 262}_1 ∨ b^{4, 262}_0 ∨ false c in DIMACS: -8339 8340 8341 0 c 3 does not represent an automaton state. c -(-b^{4, 262}_2 ∧ b^{4, 262}_1 ∧ b^{4, 262}_0 ∧ true) c in CNF: c b^{4, 262}_2 ∨ -b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ false c in DIMACS: 8339 -8340 -8341 0 c -3 does not represent an automaton state. c -( b^{4, 262}_2 ∧ b^{4, 262}_1 ∧ b^{4, 262}_0 ∧ true) c in CNF: c -b^{4, 262}_2 ∨ -b^{4, 262}_1 ∨ -b^{4, 262}_0 ∨ false c in DIMACS: -8339 -8340 -8341 0 c i = 263 c -2+1 --> -1 c ( b^{4, 263}_2 ∧ b^{4, 263}_1 ∧ -b^{4, 263}_0 ∧ p_1052) -> ( b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ b^{4, 264}_0) c in CNF: c -b^{4, 263}_2 ∨ -b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ -p_1052 ∨ b^{4, 264}_2 c -b^{4, 263}_2 ∨ -b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ -p_1052 ∨ -b^{4, 264}_1 c -b^{4, 263}_2 ∨ -b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ -p_1052 ∨ b^{4, 264}_0 c in DIMACS: -8342 -8343 8344 -1052 8345 0 -8342 -8343 8344 -1052 -8346 0 -8342 -8343 8344 -1052 8347 0 c -1+1 --> 0 c ( b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ b^{4, 263}_0 ∧ p_1052) -> (-b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ -b^{4, 264}_0) c in CNF: c -b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ -p_1052 ∨ -b^{4, 264}_2 c -b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ -p_1052 ∨ -b^{4, 264}_1 c -b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ -p_1052 ∨ -b^{4, 264}_0 c in DIMACS: -8342 8343 -8344 -1052 -8345 0 -8342 8343 -8344 -1052 -8346 0 -8342 8343 -8344 -1052 -8347 0 c 0+1 --> 1 c (-b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ -b^{4, 263}_0 ∧ p_1052) -> (-b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ b^{4, 264}_0) c in CNF: c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ -p_1052 ∨ -b^{4, 264}_2 c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ -p_1052 ∨ -b^{4, 264}_1 c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ -p_1052 ∨ b^{4, 264}_0 c in DIMACS: 8342 8343 8344 -1052 -8345 0 8342 8343 8344 -1052 -8346 0 8342 8343 8344 -1052 8347 0 c 1+1 --> 2 c (-b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ b^{4, 263}_0 ∧ p_1052) -> (-b^{4, 264}_2 ∧ b^{4, 264}_1 ∧ -b^{4, 264}_0) c in CNF: c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ -p_1052 ∨ -b^{4, 264}_2 c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ -p_1052 ∨ b^{4, 264}_1 c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ -p_1052 ∨ -b^{4, 264}_0 c in DIMACS: 8342 8343 -8344 -1052 -8345 0 8342 8343 -8344 -1052 8346 0 8342 8343 -8344 -1052 -8347 0 c 2+1 --> break c (-b^{4, 263}_2 ∧ b^{4, 263}_1 ∧ -b^{4, 263}_0 ∧ p_1052) -> break c in CNF: c b^{4, 263}_2 ∨ -b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ -p_1052 ∨ break c in DIMACS: 8342 -8343 8344 -1052 1162 0 c 2-1 --> 1 c (-b^{4, 263}_2 ∧ b^{4, 263}_1 ∧ -b^{4, 263}_0 ∧ -p_1052) -> (-b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ b^{4, 264}_0) c in CNF: c b^{4, 263}_2 ∨ -b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ p_1052 ∨ -b^{4, 264}_2 c b^{4, 263}_2 ∨ -b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ p_1052 ∨ -b^{4, 264}_1 c b^{4, 263}_2 ∨ -b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ p_1052 ∨ b^{4, 264}_0 c in DIMACS: 8342 -8343 8344 1052 -8345 0 8342 -8343 8344 1052 -8346 0 8342 -8343 8344 1052 8347 0 c 1-1 --> 0 c (-b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ b^{4, 263}_0 ∧ -p_1052) -> (-b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ -b^{4, 264}_0) c in CNF: c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ p_1052 ∨ -b^{4, 264}_2 c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ p_1052 ∨ -b^{4, 264}_1 c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ p_1052 ∨ -b^{4, 264}_0 c in DIMACS: 8342 8343 -8344 1052 -8345 0 8342 8343 -8344 1052 -8346 0 8342 8343 -8344 1052 -8347 0 c 0-1 --> -1 c (-b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ -b^{4, 263}_0 ∧ -p_1052) -> ( b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ b^{4, 264}_0) c in CNF: c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ p_1052 ∨ b^{4, 264}_2 c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ p_1052 ∨ -b^{4, 264}_1 c b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ p_1052 ∨ b^{4, 264}_0 c in DIMACS: 8342 8343 8344 1052 8345 0 8342 8343 8344 1052 -8346 0 8342 8343 8344 1052 8347 0 c -1-1 --> -2 c ( b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ b^{4, 263}_0 ∧ -p_1052) -> ( b^{4, 264}_2 ∧ b^{4, 264}_1 ∧ -b^{4, 264}_0) c in CNF: c -b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ p_1052 ∨ b^{4, 264}_2 c -b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ p_1052 ∨ b^{4, 264}_1 c -b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ p_1052 ∨ -b^{4, 264}_0 c in DIMACS: -8342 8343 -8344 1052 8345 0 -8342 8343 -8344 1052 8346 0 -8342 8343 -8344 1052 -8347 0 c -2-1 --> break c ( b^{4, 263}_2 ∧ b^{4, 263}_1 ∧ -b^{4, 263}_0 ∧ -p_1052) -> break c in CNF: c -b^{4, 263}_2 ∨ -b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ p_1052 ∨ break c in DIMACS: -8342 -8343 8344 1052 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 263}_2 ∧ -b^{4, 263}_1 ∧ -b^{4, 263}_0 ∧ true) c in CNF: c -b^{4, 263}_2 ∨ b^{4, 263}_1 ∨ b^{4, 263}_0 ∨ false c in DIMACS: -8342 8343 8344 0 c 3 does not represent an automaton state. c -(-b^{4, 263}_2 ∧ b^{4, 263}_1 ∧ b^{4, 263}_0 ∧ true) c in CNF: c b^{4, 263}_2 ∨ -b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ false c in DIMACS: 8342 -8343 -8344 0 c -3 does not represent an automaton state. c -( b^{4, 263}_2 ∧ b^{4, 263}_1 ∧ b^{4, 263}_0 ∧ true) c in CNF: c -b^{4, 263}_2 ∨ -b^{4, 263}_1 ∨ -b^{4, 263}_0 ∨ false c in DIMACS: -8342 -8343 -8344 0 c i = 264 c -2+1 --> -1 c ( b^{4, 264}_2 ∧ b^{4, 264}_1 ∧ -b^{4, 264}_0 ∧ p_1056) -> ( b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ b^{4, 265}_0) c in CNF: c -b^{4, 264}_2 ∨ -b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ -p_1056 ∨ b^{4, 265}_2 c -b^{4, 264}_2 ∨ -b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ -p_1056 ∨ -b^{4, 265}_1 c -b^{4, 264}_2 ∨ -b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ -p_1056 ∨ b^{4, 265}_0 c in DIMACS: -8345 -8346 8347 -1056 8348 0 -8345 -8346 8347 -1056 -8349 0 -8345 -8346 8347 -1056 8350 0 c -1+1 --> 0 c ( b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ b^{4, 264}_0 ∧ p_1056) -> (-b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ -b^{4, 265}_0) c in CNF: c -b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ -p_1056 ∨ -b^{4, 265}_2 c -b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ -p_1056 ∨ -b^{4, 265}_1 c -b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ -p_1056 ∨ -b^{4, 265}_0 c in DIMACS: -8345 8346 -8347 -1056 -8348 0 -8345 8346 -8347 -1056 -8349 0 -8345 8346 -8347 -1056 -8350 0 c 0+1 --> 1 c (-b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ -b^{4, 264}_0 ∧ p_1056) -> (-b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ b^{4, 265}_0) c in CNF: c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ -p_1056 ∨ -b^{4, 265}_2 c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ -p_1056 ∨ -b^{4, 265}_1 c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ -p_1056 ∨ b^{4, 265}_0 c in DIMACS: 8345 8346 8347 -1056 -8348 0 8345 8346 8347 -1056 -8349 0 8345 8346 8347 -1056 8350 0 c 1+1 --> 2 c (-b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ b^{4, 264}_0 ∧ p_1056) -> (-b^{4, 265}_2 ∧ b^{4, 265}_1 ∧ -b^{4, 265}_0) c in CNF: c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ -p_1056 ∨ -b^{4, 265}_2 c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ -p_1056 ∨ b^{4, 265}_1 c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ -p_1056 ∨ -b^{4, 265}_0 c in DIMACS: 8345 8346 -8347 -1056 -8348 0 8345 8346 -8347 -1056 8349 0 8345 8346 -8347 -1056 -8350 0 c 2+1 --> break c (-b^{4, 264}_2 ∧ b^{4, 264}_1 ∧ -b^{4, 264}_0 ∧ p_1056) -> break c in CNF: c b^{4, 264}_2 ∨ -b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ -p_1056 ∨ break c in DIMACS: 8345 -8346 8347 -1056 1162 0 c 2-1 --> 1 c (-b^{4, 264}_2 ∧ b^{4, 264}_1 ∧ -b^{4, 264}_0 ∧ -p_1056) -> (-b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ b^{4, 265}_0) c in CNF: c b^{4, 264}_2 ∨ -b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ p_1056 ∨ -b^{4, 265}_2 c b^{4, 264}_2 ∨ -b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ p_1056 ∨ -b^{4, 265}_1 c b^{4, 264}_2 ∨ -b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ p_1056 ∨ b^{4, 265}_0 c in DIMACS: 8345 -8346 8347 1056 -8348 0 8345 -8346 8347 1056 -8349 0 8345 -8346 8347 1056 8350 0 c 1-1 --> 0 c (-b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ b^{4, 264}_0 ∧ -p_1056) -> (-b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ -b^{4, 265}_0) c in CNF: c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ p_1056 ∨ -b^{4, 265}_2 c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ p_1056 ∨ -b^{4, 265}_1 c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ p_1056 ∨ -b^{4, 265}_0 c in DIMACS: 8345 8346 -8347 1056 -8348 0 8345 8346 -8347 1056 -8349 0 8345 8346 -8347 1056 -8350 0 c 0-1 --> -1 c (-b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ -b^{4, 264}_0 ∧ -p_1056) -> ( b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ b^{4, 265}_0) c in CNF: c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ p_1056 ∨ b^{4, 265}_2 c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ p_1056 ∨ -b^{4, 265}_1 c b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ p_1056 ∨ b^{4, 265}_0 c in DIMACS: 8345 8346 8347 1056 8348 0 8345 8346 8347 1056 -8349 0 8345 8346 8347 1056 8350 0 c -1-1 --> -2 c ( b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ b^{4, 264}_0 ∧ -p_1056) -> ( b^{4, 265}_2 ∧ b^{4, 265}_1 ∧ -b^{4, 265}_0) c in CNF: c -b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ p_1056 ∨ b^{4, 265}_2 c -b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ p_1056 ∨ b^{4, 265}_1 c -b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ p_1056 ∨ -b^{4, 265}_0 c in DIMACS: -8345 8346 -8347 1056 8348 0 -8345 8346 -8347 1056 8349 0 -8345 8346 -8347 1056 -8350 0 c -2-1 --> break c ( b^{4, 264}_2 ∧ b^{4, 264}_1 ∧ -b^{4, 264}_0 ∧ -p_1056) -> break c in CNF: c -b^{4, 264}_2 ∨ -b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ p_1056 ∨ break c in DIMACS: -8345 -8346 8347 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 264}_2 ∧ -b^{4, 264}_1 ∧ -b^{4, 264}_0 ∧ true) c in CNF: c -b^{4, 264}_2 ∨ b^{4, 264}_1 ∨ b^{4, 264}_0 ∨ false c in DIMACS: -8345 8346 8347 0 c 3 does not represent an automaton state. c -(-b^{4, 264}_2 ∧ b^{4, 264}_1 ∧ b^{4, 264}_0 ∧ true) c in CNF: c b^{4, 264}_2 ∨ -b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ false c in DIMACS: 8345 -8346 -8347 0 c -3 does not represent an automaton state. c -( b^{4, 264}_2 ∧ b^{4, 264}_1 ∧ b^{4, 264}_0 ∧ true) c in CNF: c -b^{4, 264}_2 ∨ -b^{4, 264}_1 ∨ -b^{4, 264}_0 ∨ false c in DIMACS: -8345 -8346 -8347 0 c i = 265 c -2+1 --> -1 c ( b^{4, 265}_2 ∧ b^{4, 265}_1 ∧ -b^{4, 265}_0 ∧ p_1060) -> ( b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ b^{4, 266}_0) c in CNF: c -b^{4, 265}_2 ∨ -b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ -p_1060 ∨ b^{4, 266}_2 c -b^{4, 265}_2 ∨ -b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ -p_1060 ∨ -b^{4, 266}_1 c -b^{4, 265}_2 ∨ -b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ -p_1060 ∨ b^{4, 266}_0 c in DIMACS: -8348 -8349 8350 -1060 8351 0 -8348 -8349 8350 -1060 -8352 0 -8348 -8349 8350 -1060 8353 0 c -1+1 --> 0 c ( b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ b^{4, 265}_0 ∧ p_1060) -> (-b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ -b^{4, 266}_0) c in CNF: c -b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ -p_1060 ∨ -b^{4, 266}_2 c -b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ -p_1060 ∨ -b^{4, 266}_1 c -b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ -p_1060 ∨ -b^{4, 266}_0 c in DIMACS: -8348 8349 -8350 -1060 -8351 0 -8348 8349 -8350 -1060 -8352 0 -8348 8349 -8350 -1060 -8353 0 c 0+1 --> 1 c (-b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ -b^{4, 265}_0 ∧ p_1060) -> (-b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ b^{4, 266}_0) c in CNF: c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ -p_1060 ∨ -b^{4, 266}_2 c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ -p_1060 ∨ -b^{4, 266}_1 c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ -p_1060 ∨ b^{4, 266}_0 c in DIMACS: 8348 8349 8350 -1060 -8351 0 8348 8349 8350 -1060 -8352 0 8348 8349 8350 -1060 8353 0 c 1+1 --> 2 c (-b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ b^{4, 265}_0 ∧ p_1060) -> (-b^{4, 266}_2 ∧ b^{4, 266}_1 ∧ -b^{4, 266}_0) c in CNF: c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ -p_1060 ∨ -b^{4, 266}_2 c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ -p_1060 ∨ b^{4, 266}_1 c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ -p_1060 ∨ -b^{4, 266}_0 c in DIMACS: 8348 8349 -8350 -1060 -8351 0 8348 8349 -8350 -1060 8352 0 8348 8349 -8350 -1060 -8353 0 c 2+1 --> break c (-b^{4, 265}_2 ∧ b^{4, 265}_1 ∧ -b^{4, 265}_0 ∧ p_1060) -> break c in CNF: c b^{4, 265}_2 ∨ -b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ -p_1060 ∨ break c in DIMACS: 8348 -8349 8350 -1060 1162 0 c 2-1 --> 1 c (-b^{4, 265}_2 ∧ b^{4, 265}_1 ∧ -b^{4, 265}_0 ∧ -p_1060) -> (-b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ b^{4, 266}_0) c in CNF: c b^{4, 265}_2 ∨ -b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ p_1060 ∨ -b^{4, 266}_2 c b^{4, 265}_2 ∨ -b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ p_1060 ∨ -b^{4, 266}_1 c b^{4, 265}_2 ∨ -b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ p_1060 ∨ b^{4, 266}_0 c in DIMACS: 8348 -8349 8350 1060 -8351 0 8348 -8349 8350 1060 -8352 0 8348 -8349 8350 1060 8353 0 c 1-1 --> 0 c (-b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ b^{4, 265}_0 ∧ -p_1060) -> (-b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ -b^{4, 266}_0) c in CNF: c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ p_1060 ∨ -b^{4, 266}_2 c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ p_1060 ∨ -b^{4, 266}_1 c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ p_1060 ∨ -b^{4, 266}_0 c in DIMACS: 8348 8349 -8350 1060 -8351 0 8348 8349 -8350 1060 -8352 0 8348 8349 -8350 1060 -8353 0 c 0-1 --> -1 c (-b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ -b^{4, 265}_0 ∧ -p_1060) -> ( b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ b^{4, 266}_0) c in CNF: c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ p_1060 ∨ b^{4, 266}_2 c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ p_1060 ∨ -b^{4, 266}_1 c b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ p_1060 ∨ b^{4, 266}_0 c in DIMACS: 8348 8349 8350 1060 8351 0 8348 8349 8350 1060 -8352 0 8348 8349 8350 1060 8353 0 c -1-1 --> -2 c ( b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ b^{4, 265}_0 ∧ -p_1060) -> ( b^{4, 266}_2 ∧ b^{4, 266}_1 ∧ -b^{4, 266}_0) c in CNF: c -b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ p_1060 ∨ b^{4, 266}_2 c -b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ p_1060 ∨ b^{4, 266}_1 c -b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ p_1060 ∨ -b^{4, 266}_0 c in DIMACS: -8348 8349 -8350 1060 8351 0 -8348 8349 -8350 1060 8352 0 -8348 8349 -8350 1060 -8353 0 c -2-1 --> break c ( b^{4, 265}_2 ∧ b^{4, 265}_1 ∧ -b^{4, 265}_0 ∧ -p_1060) -> break c in CNF: c -b^{4, 265}_2 ∨ -b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ p_1060 ∨ break c in DIMACS: -8348 -8349 8350 1060 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 265}_2 ∧ -b^{4, 265}_1 ∧ -b^{4, 265}_0 ∧ true) c in CNF: c -b^{4, 265}_2 ∨ b^{4, 265}_1 ∨ b^{4, 265}_0 ∨ false c in DIMACS: -8348 8349 8350 0 c 3 does not represent an automaton state. c -(-b^{4, 265}_2 ∧ b^{4, 265}_1 ∧ b^{4, 265}_0 ∧ true) c in CNF: c b^{4, 265}_2 ∨ -b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ false c in DIMACS: 8348 -8349 -8350 0 c -3 does not represent an automaton state. c -( b^{4, 265}_2 ∧ b^{4, 265}_1 ∧ b^{4, 265}_0 ∧ true) c in CNF: c -b^{4, 265}_2 ∨ -b^{4, 265}_1 ∨ -b^{4, 265}_0 ∨ false c in DIMACS: -8348 -8349 -8350 0 c i = 266 c -2+1 --> -1 c ( b^{4, 266}_2 ∧ b^{4, 266}_1 ∧ -b^{4, 266}_0 ∧ p_1064) -> ( b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ b^{4, 267}_0) c in CNF: c -b^{4, 266}_2 ∨ -b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ -p_1064 ∨ b^{4, 267}_2 c -b^{4, 266}_2 ∨ -b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ -p_1064 ∨ -b^{4, 267}_1 c -b^{4, 266}_2 ∨ -b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ -p_1064 ∨ b^{4, 267}_0 c in DIMACS: -8351 -8352 8353 -1064 8354 0 -8351 -8352 8353 -1064 -8355 0 -8351 -8352 8353 -1064 8356 0 c -1+1 --> 0 c ( b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ b^{4, 266}_0 ∧ p_1064) -> (-b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ -b^{4, 267}_0) c in CNF: c -b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ -p_1064 ∨ -b^{4, 267}_2 c -b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ -p_1064 ∨ -b^{4, 267}_1 c -b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ -p_1064 ∨ -b^{4, 267}_0 c in DIMACS: -8351 8352 -8353 -1064 -8354 0 -8351 8352 -8353 -1064 -8355 0 -8351 8352 -8353 -1064 -8356 0 c 0+1 --> 1 c (-b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ -b^{4, 266}_0 ∧ p_1064) -> (-b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ b^{4, 267}_0) c in CNF: c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ -p_1064 ∨ -b^{4, 267}_2 c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ -p_1064 ∨ -b^{4, 267}_1 c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ -p_1064 ∨ b^{4, 267}_0 c in DIMACS: 8351 8352 8353 -1064 -8354 0 8351 8352 8353 -1064 -8355 0 8351 8352 8353 -1064 8356 0 c 1+1 --> 2 c (-b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ b^{4, 266}_0 ∧ p_1064) -> (-b^{4, 267}_2 ∧ b^{4, 267}_1 ∧ -b^{4, 267}_0) c in CNF: c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ -p_1064 ∨ -b^{4, 267}_2 c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ -p_1064 ∨ b^{4, 267}_1 c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ -p_1064 ∨ -b^{4, 267}_0 c in DIMACS: 8351 8352 -8353 -1064 -8354 0 8351 8352 -8353 -1064 8355 0 8351 8352 -8353 -1064 -8356 0 c 2+1 --> break c (-b^{4, 266}_2 ∧ b^{4, 266}_1 ∧ -b^{4, 266}_0 ∧ p_1064) -> break c in CNF: c b^{4, 266}_2 ∨ -b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ -p_1064 ∨ break c in DIMACS: 8351 -8352 8353 -1064 1162 0 c 2-1 --> 1 c (-b^{4, 266}_2 ∧ b^{4, 266}_1 ∧ -b^{4, 266}_0 ∧ -p_1064) -> (-b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ b^{4, 267}_0) c in CNF: c b^{4, 266}_2 ∨ -b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ p_1064 ∨ -b^{4, 267}_2 c b^{4, 266}_2 ∨ -b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ p_1064 ∨ -b^{4, 267}_1 c b^{4, 266}_2 ∨ -b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ p_1064 ∨ b^{4, 267}_0 c in DIMACS: 8351 -8352 8353 1064 -8354 0 8351 -8352 8353 1064 -8355 0 8351 -8352 8353 1064 8356 0 c 1-1 --> 0 c (-b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ b^{4, 266}_0 ∧ -p_1064) -> (-b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ -b^{4, 267}_0) c in CNF: c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ p_1064 ∨ -b^{4, 267}_2 c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ p_1064 ∨ -b^{4, 267}_1 c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ p_1064 ∨ -b^{4, 267}_0 c in DIMACS: 8351 8352 -8353 1064 -8354 0 8351 8352 -8353 1064 -8355 0 8351 8352 -8353 1064 -8356 0 c 0-1 --> -1 c (-b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ -b^{4, 266}_0 ∧ -p_1064) -> ( b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ b^{4, 267}_0) c in CNF: c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ p_1064 ∨ b^{4, 267}_2 c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ p_1064 ∨ -b^{4, 267}_1 c b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ p_1064 ∨ b^{4, 267}_0 c in DIMACS: 8351 8352 8353 1064 8354 0 8351 8352 8353 1064 -8355 0 8351 8352 8353 1064 8356 0 c -1-1 --> -2 c ( b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ b^{4, 266}_0 ∧ -p_1064) -> ( b^{4, 267}_2 ∧ b^{4, 267}_1 ∧ -b^{4, 267}_0) c in CNF: c -b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ p_1064 ∨ b^{4, 267}_2 c -b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ p_1064 ∨ b^{4, 267}_1 c -b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ p_1064 ∨ -b^{4, 267}_0 c in DIMACS: -8351 8352 -8353 1064 8354 0 -8351 8352 -8353 1064 8355 0 -8351 8352 -8353 1064 -8356 0 c -2-1 --> break c ( b^{4, 266}_2 ∧ b^{4, 266}_1 ∧ -b^{4, 266}_0 ∧ -p_1064) -> break c in CNF: c -b^{4, 266}_2 ∨ -b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ p_1064 ∨ break c in DIMACS: -8351 -8352 8353 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 266}_2 ∧ -b^{4, 266}_1 ∧ -b^{4, 266}_0 ∧ true) c in CNF: c -b^{4, 266}_2 ∨ b^{4, 266}_1 ∨ b^{4, 266}_0 ∨ false c in DIMACS: -8351 8352 8353 0 c 3 does not represent an automaton state. c -(-b^{4, 266}_2 ∧ b^{4, 266}_1 ∧ b^{4, 266}_0 ∧ true) c in CNF: c b^{4, 266}_2 ∨ -b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ false c in DIMACS: 8351 -8352 -8353 0 c -3 does not represent an automaton state. c -( b^{4, 266}_2 ∧ b^{4, 266}_1 ∧ b^{4, 266}_0 ∧ true) c in CNF: c -b^{4, 266}_2 ∨ -b^{4, 266}_1 ∨ -b^{4, 266}_0 ∨ false c in DIMACS: -8351 -8352 -8353 0 c i = 267 c -2+1 --> -1 c ( b^{4, 267}_2 ∧ b^{4, 267}_1 ∧ -b^{4, 267}_0 ∧ p_1068) -> ( b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ b^{4, 268}_0) c in CNF: c -b^{4, 267}_2 ∨ -b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ -p_1068 ∨ b^{4, 268}_2 c -b^{4, 267}_2 ∨ -b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ -p_1068 ∨ -b^{4, 268}_1 c -b^{4, 267}_2 ∨ -b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ -p_1068 ∨ b^{4, 268}_0 c in DIMACS: -8354 -8355 8356 -1068 8357 0 -8354 -8355 8356 -1068 -8358 0 -8354 -8355 8356 -1068 8359 0 c -1+1 --> 0 c ( b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ b^{4, 267}_0 ∧ p_1068) -> (-b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ -b^{4, 268}_0) c in CNF: c -b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ -p_1068 ∨ -b^{4, 268}_2 c -b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ -p_1068 ∨ -b^{4, 268}_1 c -b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ -p_1068 ∨ -b^{4, 268}_0 c in DIMACS: -8354 8355 -8356 -1068 -8357 0 -8354 8355 -8356 -1068 -8358 0 -8354 8355 -8356 -1068 -8359 0 c 0+1 --> 1 c (-b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ -b^{4, 267}_0 ∧ p_1068) -> (-b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ b^{4, 268}_0) c in CNF: c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ -p_1068 ∨ -b^{4, 268}_2 c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ -p_1068 ∨ -b^{4, 268}_1 c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ -p_1068 ∨ b^{4, 268}_0 c in DIMACS: 8354 8355 8356 -1068 -8357 0 8354 8355 8356 -1068 -8358 0 8354 8355 8356 -1068 8359 0 c 1+1 --> 2 c (-b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ b^{4, 267}_0 ∧ p_1068) -> (-b^{4, 268}_2 ∧ b^{4, 268}_1 ∧ -b^{4, 268}_0) c in CNF: c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ -p_1068 ∨ -b^{4, 268}_2 c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ -p_1068 ∨ b^{4, 268}_1 c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ -p_1068 ∨ -b^{4, 268}_0 c in DIMACS: 8354 8355 -8356 -1068 -8357 0 8354 8355 -8356 -1068 8358 0 8354 8355 -8356 -1068 -8359 0 c 2+1 --> break c (-b^{4, 267}_2 ∧ b^{4, 267}_1 ∧ -b^{4, 267}_0 ∧ p_1068) -> break c in CNF: c b^{4, 267}_2 ∨ -b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ -p_1068 ∨ break c in DIMACS: 8354 -8355 8356 -1068 1162 0 c 2-1 --> 1 c (-b^{4, 267}_2 ∧ b^{4, 267}_1 ∧ -b^{4, 267}_0 ∧ -p_1068) -> (-b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ b^{4, 268}_0) c in CNF: c b^{4, 267}_2 ∨ -b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ p_1068 ∨ -b^{4, 268}_2 c b^{4, 267}_2 ∨ -b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ p_1068 ∨ -b^{4, 268}_1 c b^{4, 267}_2 ∨ -b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ p_1068 ∨ b^{4, 268}_0 c in DIMACS: 8354 -8355 8356 1068 -8357 0 8354 -8355 8356 1068 -8358 0 8354 -8355 8356 1068 8359 0 c 1-1 --> 0 c (-b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ b^{4, 267}_0 ∧ -p_1068) -> (-b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ -b^{4, 268}_0) c in CNF: c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ p_1068 ∨ -b^{4, 268}_2 c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ p_1068 ∨ -b^{4, 268}_1 c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ p_1068 ∨ -b^{4, 268}_0 c in DIMACS: 8354 8355 -8356 1068 -8357 0 8354 8355 -8356 1068 -8358 0 8354 8355 -8356 1068 -8359 0 c 0-1 --> -1 c (-b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ -b^{4, 267}_0 ∧ -p_1068) -> ( b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ b^{4, 268}_0) c in CNF: c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ p_1068 ∨ b^{4, 268}_2 c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ p_1068 ∨ -b^{4, 268}_1 c b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ p_1068 ∨ b^{4, 268}_0 c in DIMACS: 8354 8355 8356 1068 8357 0 8354 8355 8356 1068 -8358 0 8354 8355 8356 1068 8359 0 c -1-1 --> -2 c ( b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ b^{4, 267}_0 ∧ -p_1068) -> ( b^{4, 268}_2 ∧ b^{4, 268}_1 ∧ -b^{4, 268}_0) c in CNF: c -b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ p_1068 ∨ b^{4, 268}_2 c -b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ p_1068 ∨ b^{4, 268}_1 c -b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ p_1068 ∨ -b^{4, 268}_0 c in DIMACS: -8354 8355 -8356 1068 8357 0 -8354 8355 -8356 1068 8358 0 -8354 8355 -8356 1068 -8359 0 c -2-1 --> break c ( b^{4, 267}_2 ∧ b^{4, 267}_1 ∧ -b^{4, 267}_0 ∧ -p_1068) -> break c in CNF: c -b^{4, 267}_2 ∨ -b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ p_1068 ∨ break c in DIMACS: -8354 -8355 8356 1068 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 267}_2 ∧ -b^{4, 267}_1 ∧ -b^{4, 267}_0 ∧ true) c in CNF: c -b^{4, 267}_2 ∨ b^{4, 267}_1 ∨ b^{4, 267}_0 ∨ false c in DIMACS: -8354 8355 8356 0 c 3 does not represent an automaton state. c -(-b^{4, 267}_2 ∧ b^{4, 267}_1 ∧ b^{4, 267}_0 ∧ true) c in CNF: c b^{4, 267}_2 ∨ -b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ false c in DIMACS: 8354 -8355 -8356 0 c -3 does not represent an automaton state. c -( b^{4, 267}_2 ∧ b^{4, 267}_1 ∧ b^{4, 267}_0 ∧ true) c in CNF: c -b^{4, 267}_2 ∨ -b^{4, 267}_1 ∨ -b^{4, 267}_0 ∨ false c in DIMACS: -8354 -8355 -8356 0 c i = 268 c -2+1 --> -1 c ( b^{4, 268}_2 ∧ b^{4, 268}_1 ∧ -b^{4, 268}_0 ∧ p_1072) -> ( b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ b^{4, 269}_0) c in CNF: c -b^{4, 268}_2 ∨ -b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ -p_1072 ∨ b^{4, 269}_2 c -b^{4, 268}_2 ∨ -b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ -p_1072 ∨ -b^{4, 269}_1 c -b^{4, 268}_2 ∨ -b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ -p_1072 ∨ b^{4, 269}_0 c in DIMACS: -8357 -8358 8359 -1072 8360 0 -8357 -8358 8359 -1072 -8361 0 -8357 -8358 8359 -1072 8362 0 c -1+1 --> 0 c ( b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ b^{4, 268}_0 ∧ p_1072) -> (-b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ -b^{4, 269}_0) c in CNF: c -b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ -p_1072 ∨ -b^{4, 269}_2 c -b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ -p_1072 ∨ -b^{4, 269}_1 c -b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ -p_1072 ∨ -b^{4, 269}_0 c in DIMACS: -8357 8358 -8359 -1072 -8360 0 -8357 8358 -8359 -1072 -8361 0 -8357 8358 -8359 -1072 -8362 0 c 0+1 --> 1 c (-b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ -b^{4, 268}_0 ∧ p_1072) -> (-b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ b^{4, 269}_0) c in CNF: c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ -p_1072 ∨ -b^{4, 269}_2 c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ -p_1072 ∨ -b^{4, 269}_1 c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ -p_1072 ∨ b^{4, 269}_0 c in DIMACS: 8357 8358 8359 -1072 -8360 0 8357 8358 8359 -1072 -8361 0 8357 8358 8359 -1072 8362 0 c 1+1 --> 2 c (-b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ b^{4, 268}_0 ∧ p_1072) -> (-b^{4, 269}_2 ∧ b^{4, 269}_1 ∧ -b^{4, 269}_0) c in CNF: c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ -p_1072 ∨ -b^{4, 269}_2 c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ -p_1072 ∨ b^{4, 269}_1 c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ -p_1072 ∨ -b^{4, 269}_0 c in DIMACS: 8357 8358 -8359 -1072 -8360 0 8357 8358 -8359 -1072 8361 0 8357 8358 -8359 -1072 -8362 0 c 2+1 --> break c (-b^{4, 268}_2 ∧ b^{4, 268}_1 ∧ -b^{4, 268}_0 ∧ p_1072) -> break c in CNF: c b^{4, 268}_2 ∨ -b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ -p_1072 ∨ break c in DIMACS: 8357 -8358 8359 -1072 1162 0 c 2-1 --> 1 c (-b^{4, 268}_2 ∧ b^{4, 268}_1 ∧ -b^{4, 268}_0 ∧ -p_1072) -> (-b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ b^{4, 269}_0) c in CNF: c b^{4, 268}_2 ∨ -b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ p_1072 ∨ -b^{4, 269}_2 c b^{4, 268}_2 ∨ -b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ p_1072 ∨ -b^{4, 269}_1 c b^{4, 268}_2 ∨ -b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ p_1072 ∨ b^{4, 269}_0 c in DIMACS: 8357 -8358 8359 1072 -8360 0 8357 -8358 8359 1072 -8361 0 8357 -8358 8359 1072 8362 0 c 1-1 --> 0 c (-b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ b^{4, 268}_0 ∧ -p_1072) -> (-b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ -b^{4, 269}_0) c in CNF: c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ p_1072 ∨ -b^{4, 269}_2 c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ p_1072 ∨ -b^{4, 269}_1 c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ p_1072 ∨ -b^{4, 269}_0 c in DIMACS: 8357 8358 -8359 1072 -8360 0 8357 8358 -8359 1072 -8361 0 8357 8358 -8359 1072 -8362 0 c 0-1 --> -1 c (-b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ -b^{4, 268}_0 ∧ -p_1072) -> ( b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ b^{4, 269}_0) c in CNF: c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ p_1072 ∨ b^{4, 269}_2 c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ p_1072 ∨ -b^{4, 269}_1 c b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ p_1072 ∨ b^{4, 269}_0 c in DIMACS: 8357 8358 8359 1072 8360 0 8357 8358 8359 1072 -8361 0 8357 8358 8359 1072 8362 0 c -1-1 --> -2 c ( b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ b^{4, 268}_0 ∧ -p_1072) -> ( b^{4, 269}_2 ∧ b^{4, 269}_1 ∧ -b^{4, 269}_0) c in CNF: c -b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ p_1072 ∨ b^{4, 269}_2 c -b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ p_1072 ∨ b^{4, 269}_1 c -b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ p_1072 ∨ -b^{4, 269}_0 c in DIMACS: -8357 8358 -8359 1072 8360 0 -8357 8358 -8359 1072 8361 0 -8357 8358 -8359 1072 -8362 0 c -2-1 --> break c ( b^{4, 268}_2 ∧ b^{4, 268}_1 ∧ -b^{4, 268}_0 ∧ -p_1072) -> break c in CNF: c -b^{4, 268}_2 ∨ -b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ p_1072 ∨ break c in DIMACS: -8357 -8358 8359 1072 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 268}_2 ∧ -b^{4, 268}_1 ∧ -b^{4, 268}_0 ∧ true) c in CNF: c -b^{4, 268}_2 ∨ b^{4, 268}_1 ∨ b^{4, 268}_0 ∨ false c in DIMACS: -8357 8358 8359 0 c 3 does not represent an automaton state. c -(-b^{4, 268}_2 ∧ b^{4, 268}_1 ∧ b^{4, 268}_0 ∧ true) c in CNF: c b^{4, 268}_2 ∨ -b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ false c in DIMACS: 8357 -8358 -8359 0 c -3 does not represent an automaton state. c -( b^{4, 268}_2 ∧ b^{4, 268}_1 ∧ b^{4, 268}_0 ∧ true) c in CNF: c -b^{4, 268}_2 ∨ -b^{4, 268}_1 ∨ -b^{4, 268}_0 ∨ false c in DIMACS: -8357 -8358 -8359 0 c i = 269 c -2+1 --> -1 c ( b^{4, 269}_2 ∧ b^{4, 269}_1 ∧ -b^{4, 269}_0 ∧ p_1076) -> ( b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ b^{4, 270}_0) c in CNF: c -b^{4, 269}_2 ∨ -b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ -p_1076 ∨ b^{4, 270}_2 c -b^{4, 269}_2 ∨ -b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ -p_1076 ∨ -b^{4, 270}_1 c -b^{4, 269}_2 ∨ -b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ -p_1076 ∨ b^{4, 270}_0 c in DIMACS: -8360 -8361 8362 -1076 8363 0 -8360 -8361 8362 -1076 -8364 0 -8360 -8361 8362 -1076 8365 0 c -1+1 --> 0 c ( b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ b^{4, 269}_0 ∧ p_1076) -> (-b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ -b^{4, 270}_0) c in CNF: c -b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ -p_1076 ∨ -b^{4, 270}_2 c -b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ -p_1076 ∨ -b^{4, 270}_1 c -b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ -p_1076 ∨ -b^{4, 270}_0 c in DIMACS: -8360 8361 -8362 -1076 -8363 0 -8360 8361 -8362 -1076 -8364 0 -8360 8361 -8362 -1076 -8365 0 c 0+1 --> 1 c (-b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ -b^{4, 269}_0 ∧ p_1076) -> (-b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ b^{4, 270}_0) c in CNF: c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ -p_1076 ∨ -b^{4, 270}_2 c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ -p_1076 ∨ -b^{4, 270}_1 c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ -p_1076 ∨ b^{4, 270}_0 c in DIMACS: 8360 8361 8362 -1076 -8363 0 8360 8361 8362 -1076 -8364 0 8360 8361 8362 -1076 8365 0 c 1+1 --> 2 c (-b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ b^{4, 269}_0 ∧ p_1076) -> (-b^{4, 270}_2 ∧ b^{4, 270}_1 ∧ -b^{4, 270}_0) c in CNF: c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ -p_1076 ∨ -b^{4, 270}_2 c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ -p_1076 ∨ b^{4, 270}_1 c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ -p_1076 ∨ -b^{4, 270}_0 c in DIMACS: 8360 8361 -8362 -1076 -8363 0 8360 8361 -8362 -1076 8364 0 8360 8361 -8362 -1076 -8365 0 c 2+1 --> break c (-b^{4, 269}_2 ∧ b^{4, 269}_1 ∧ -b^{4, 269}_0 ∧ p_1076) -> break c in CNF: c b^{4, 269}_2 ∨ -b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ -p_1076 ∨ break c in DIMACS: 8360 -8361 8362 -1076 1162 0 c 2-1 --> 1 c (-b^{4, 269}_2 ∧ b^{4, 269}_1 ∧ -b^{4, 269}_0 ∧ -p_1076) -> (-b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ b^{4, 270}_0) c in CNF: c b^{4, 269}_2 ∨ -b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ p_1076 ∨ -b^{4, 270}_2 c b^{4, 269}_2 ∨ -b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ p_1076 ∨ -b^{4, 270}_1 c b^{4, 269}_2 ∨ -b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ p_1076 ∨ b^{4, 270}_0 c in DIMACS: 8360 -8361 8362 1076 -8363 0 8360 -8361 8362 1076 -8364 0 8360 -8361 8362 1076 8365 0 c 1-1 --> 0 c (-b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ b^{4, 269}_0 ∧ -p_1076) -> (-b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ -b^{4, 270}_0) c in CNF: c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ p_1076 ∨ -b^{4, 270}_2 c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ p_1076 ∨ -b^{4, 270}_1 c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ p_1076 ∨ -b^{4, 270}_0 c in DIMACS: 8360 8361 -8362 1076 -8363 0 8360 8361 -8362 1076 -8364 0 8360 8361 -8362 1076 -8365 0 c 0-1 --> -1 c (-b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ -b^{4, 269}_0 ∧ -p_1076) -> ( b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ b^{4, 270}_0) c in CNF: c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ p_1076 ∨ b^{4, 270}_2 c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ p_1076 ∨ -b^{4, 270}_1 c b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ p_1076 ∨ b^{4, 270}_0 c in DIMACS: 8360 8361 8362 1076 8363 0 8360 8361 8362 1076 -8364 0 8360 8361 8362 1076 8365 0 c -1-1 --> -2 c ( b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ b^{4, 269}_0 ∧ -p_1076) -> ( b^{4, 270}_2 ∧ b^{4, 270}_1 ∧ -b^{4, 270}_0) c in CNF: c -b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ p_1076 ∨ b^{4, 270}_2 c -b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ p_1076 ∨ b^{4, 270}_1 c -b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ p_1076 ∨ -b^{4, 270}_0 c in DIMACS: -8360 8361 -8362 1076 8363 0 -8360 8361 -8362 1076 8364 0 -8360 8361 -8362 1076 -8365 0 c -2-1 --> break c ( b^{4, 269}_2 ∧ b^{4, 269}_1 ∧ -b^{4, 269}_0 ∧ -p_1076) -> break c in CNF: c -b^{4, 269}_2 ∨ -b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ p_1076 ∨ break c in DIMACS: -8360 -8361 8362 1076 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 269}_2 ∧ -b^{4, 269}_1 ∧ -b^{4, 269}_0 ∧ true) c in CNF: c -b^{4, 269}_2 ∨ b^{4, 269}_1 ∨ b^{4, 269}_0 ∨ false c in DIMACS: -8360 8361 8362 0 c 3 does not represent an automaton state. c -(-b^{4, 269}_2 ∧ b^{4, 269}_1 ∧ b^{4, 269}_0 ∧ true) c in CNF: c b^{4, 269}_2 ∨ -b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ false c in DIMACS: 8360 -8361 -8362 0 c -3 does not represent an automaton state. c -( b^{4, 269}_2 ∧ b^{4, 269}_1 ∧ b^{4, 269}_0 ∧ true) c in CNF: c -b^{4, 269}_2 ∨ -b^{4, 269}_1 ∨ -b^{4, 269}_0 ∨ false c in DIMACS: -8360 -8361 -8362 0 c i = 270 c -2+1 --> -1 c ( b^{4, 270}_2 ∧ b^{4, 270}_1 ∧ -b^{4, 270}_0 ∧ p_1080) -> ( b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ b^{4, 271}_0) c in CNF: c -b^{4, 270}_2 ∨ -b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ -p_1080 ∨ b^{4, 271}_2 c -b^{4, 270}_2 ∨ -b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ -p_1080 ∨ -b^{4, 271}_1 c -b^{4, 270}_2 ∨ -b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ -p_1080 ∨ b^{4, 271}_0 c in DIMACS: -8363 -8364 8365 -1080 8366 0 -8363 -8364 8365 -1080 -8367 0 -8363 -8364 8365 -1080 8368 0 c -1+1 --> 0 c ( b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ b^{4, 270}_0 ∧ p_1080) -> (-b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ -b^{4, 271}_0) c in CNF: c -b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ -p_1080 ∨ -b^{4, 271}_2 c -b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ -p_1080 ∨ -b^{4, 271}_1 c -b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ -p_1080 ∨ -b^{4, 271}_0 c in DIMACS: -8363 8364 -8365 -1080 -8366 0 -8363 8364 -8365 -1080 -8367 0 -8363 8364 -8365 -1080 -8368 0 c 0+1 --> 1 c (-b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ -b^{4, 270}_0 ∧ p_1080) -> (-b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ b^{4, 271}_0) c in CNF: c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ -p_1080 ∨ -b^{4, 271}_2 c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ -p_1080 ∨ -b^{4, 271}_1 c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ -p_1080 ∨ b^{4, 271}_0 c in DIMACS: 8363 8364 8365 -1080 -8366 0 8363 8364 8365 -1080 -8367 0 8363 8364 8365 -1080 8368 0 c 1+1 --> 2 c (-b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ b^{4, 270}_0 ∧ p_1080) -> (-b^{4, 271}_2 ∧ b^{4, 271}_1 ∧ -b^{4, 271}_0) c in CNF: c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ -p_1080 ∨ -b^{4, 271}_2 c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ -p_1080 ∨ b^{4, 271}_1 c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ -p_1080 ∨ -b^{4, 271}_0 c in DIMACS: 8363 8364 -8365 -1080 -8366 0 8363 8364 -8365 -1080 8367 0 8363 8364 -8365 -1080 -8368 0 c 2+1 --> break c (-b^{4, 270}_2 ∧ b^{4, 270}_1 ∧ -b^{4, 270}_0 ∧ p_1080) -> break c in CNF: c b^{4, 270}_2 ∨ -b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ -p_1080 ∨ break c in DIMACS: 8363 -8364 8365 -1080 1162 0 c 2-1 --> 1 c (-b^{4, 270}_2 ∧ b^{4, 270}_1 ∧ -b^{4, 270}_0 ∧ -p_1080) -> (-b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ b^{4, 271}_0) c in CNF: c b^{4, 270}_2 ∨ -b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ p_1080 ∨ -b^{4, 271}_2 c b^{4, 270}_2 ∨ -b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ p_1080 ∨ -b^{4, 271}_1 c b^{4, 270}_2 ∨ -b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ p_1080 ∨ b^{4, 271}_0 c in DIMACS: 8363 -8364 8365 1080 -8366 0 8363 -8364 8365 1080 -8367 0 8363 -8364 8365 1080 8368 0 c 1-1 --> 0 c (-b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ b^{4, 270}_0 ∧ -p_1080) -> (-b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ -b^{4, 271}_0) c in CNF: c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ p_1080 ∨ -b^{4, 271}_2 c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ p_1080 ∨ -b^{4, 271}_1 c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ p_1080 ∨ -b^{4, 271}_0 c in DIMACS: 8363 8364 -8365 1080 -8366 0 8363 8364 -8365 1080 -8367 0 8363 8364 -8365 1080 -8368 0 c 0-1 --> -1 c (-b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ -b^{4, 270}_0 ∧ -p_1080) -> ( b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ b^{4, 271}_0) c in CNF: c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ p_1080 ∨ b^{4, 271}_2 c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ p_1080 ∨ -b^{4, 271}_1 c b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ p_1080 ∨ b^{4, 271}_0 c in DIMACS: 8363 8364 8365 1080 8366 0 8363 8364 8365 1080 -8367 0 8363 8364 8365 1080 8368 0 c -1-1 --> -2 c ( b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ b^{4, 270}_0 ∧ -p_1080) -> ( b^{4, 271}_2 ∧ b^{4, 271}_1 ∧ -b^{4, 271}_0) c in CNF: c -b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ p_1080 ∨ b^{4, 271}_2 c -b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ p_1080 ∨ b^{4, 271}_1 c -b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ p_1080 ∨ -b^{4, 271}_0 c in DIMACS: -8363 8364 -8365 1080 8366 0 -8363 8364 -8365 1080 8367 0 -8363 8364 -8365 1080 -8368 0 c -2-1 --> break c ( b^{4, 270}_2 ∧ b^{4, 270}_1 ∧ -b^{4, 270}_0 ∧ -p_1080) -> break c in CNF: c -b^{4, 270}_2 ∨ -b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ p_1080 ∨ break c in DIMACS: -8363 -8364 8365 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 270}_2 ∧ -b^{4, 270}_1 ∧ -b^{4, 270}_0 ∧ true) c in CNF: c -b^{4, 270}_2 ∨ b^{4, 270}_1 ∨ b^{4, 270}_0 ∨ false c in DIMACS: -8363 8364 8365 0 c 3 does not represent an automaton state. c -(-b^{4, 270}_2 ∧ b^{4, 270}_1 ∧ b^{4, 270}_0 ∧ true) c in CNF: c b^{4, 270}_2 ∨ -b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ false c in DIMACS: 8363 -8364 -8365 0 c -3 does not represent an automaton state. c -( b^{4, 270}_2 ∧ b^{4, 270}_1 ∧ b^{4, 270}_0 ∧ true) c in CNF: c -b^{4, 270}_2 ∨ -b^{4, 270}_1 ∨ -b^{4, 270}_0 ∨ false c in DIMACS: -8363 -8364 -8365 0 c i = 271 c -2+1 --> -1 c ( b^{4, 271}_2 ∧ b^{4, 271}_1 ∧ -b^{4, 271}_0 ∧ p_1084) -> ( b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ b^{4, 272}_0) c in CNF: c -b^{4, 271}_2 ∨ -b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ -p_1084 ∨ b^{4, 272}_2 c -b^{4, 271}_2 ∨ -b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ -p_1084 ∨ -b^{4, 272}_1 c -b^{4, 271}_2 ∨ -b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ -p_1084 ∨ b^{4, 272}_0 c in DIMACS: -8366 -8367 8368 -1084 8369 0 -8366 -8367 8368 -1084 -8370 0 -8366 -8367 8368 -1084 8371 0 c -1+1 --> 0 c ( b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ b^{4, 271}_0 ∧ p_1084) -> (-b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ -b^{4, 272}_0) c in CNF: c -b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ -p_1084 ∨ -b^{4, 272}_2 c -b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ -p_1084 ∨ -b^{4, 272}_1 c -b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ -p_1084 ∨ -b^{4, 272}_0 c in DIMACS: -8366 8367 -8368 -1084 -8369 0 -8366 8367 -8368 -1084 -8370 0 -8366 8367 -8368 -1084 -8371 0 c 0+1 --> 1 c (-b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ -b^{4, 271}_0 ∧ p_1084) -> (-b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ b^{4, 272}_0) c in CNF: c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ -p_1084 ∨ -b^{4, 272}_2 c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ -p_1084 ∨ -b^{4, 272}_1 c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ -p_1084 ∨ b^{4, 272}_0 c in DIMACS: 8366 8367 8368 -1084 -8369 0 8366 8367 8368 -1084 -8370 0 8366 8367 8368 -1084 8371 0 c 1+1 --> 2 c (-b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ b^{4, 271}_0 ∧ p_1084) -> (-b^{4, 272}_2 ∧ b^{4, 272}_1 ∧ -b^{4, 272}_0) c in CNF: c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ -p_1084 ∨ -b^{4, 272}_2 c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ -p_1084 ∨ b^{4, 272}_1 c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ -p_1084 ∨ -b^{4, 272}_0 c in DIMACS: 8366 8367 -8368 -1084 -8369 0 8366 8367 -8368 -1084 8370 0 8366 8367 -8368 -1084 -8371 0 c 2+1 --> break c (-b^{4, 271}_2 ∧ b^{4, 271}_1 ∧ -b^{4, 271}_0 ∧ p_1084) -> break c in CNF: c b^{4, 271}_2 ∨ -b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ -p_1084 ∨ break c in DIMACS: 8366 -8367 8368 -1084 1162 0 c 2-1 --> 1 c (-b^{4, 271}_2 ∧ b^{4, 271}_1 ∧ -b^{4, 271}_0 ∧ -p_1084) -> (-b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ b^{4, 272}_0) c in CNF: c b^{4, 271}_2 ∨ -b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ p_1084 ∨ -b^{4, 272}_2 c b^{4, 271}_2 ∨ -b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ p_1084 ∨ -b^{4, 272}_1 c b^{4, 271}_2 ∨ -b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ p_1084 ∨ b^{4, 272}_0 c in DIMACS: 8366 -8367 8368 1084 -8369 0 8366 -8367 8368 1084 -8370 0 8366 -8367 8368 1084 8371 0 c 1-1 --> 0 c (-b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ b^{4, 271}_0 ∧ -p_1084) -> (-b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ -b^{4, 272}_0) c in CNF: c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ p_1084 ∨ -b^{4, 272}_2 c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ p_1084 ∨ -b^{4, 272}_1 c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ p_1084 ∨ -b^{4, 272}_0 c in DIMACS: 8366 8367 -8368 1084 -8369 0 8366 8367 -8368 1084 -8370 0 8366 8367 -8368 1084 -8371 0 c 0-1 --> -1 c (-b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ -b^{4, 271}_0 ∧ -p_1084) -> ( b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ b^{4, 272}_0) c in CNF: c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ p_1084 ∨ b^{4, 272}_2 c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ p_1084 ∨ -b^{4, 272}_1 c b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ p_1084 ∨ b^{4, 272}_0 c in DIMACS: 8366 8367 8368 1084 8369 0 8366 8367 8368 1084 -8370 0 8366 8367 8368 1084 8371 0 c -1-1 --> -2 c ( b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ b^{4, 271}_0 ∧ -p_1084) -> ( b^{4, 272}_2 ∧ b^{4, 272}_1 ∧ -b^{4, 272}_0) c in CNF: c -b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ p_1084 ∨ b^{4, 272}_2 c -b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ p_1084 ∨ b^{4, 272}_1 c -b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ p_1084 ∨ -b^{4, 272}_0 c in DIMACS: -8366 8367 -8368 1084 8369 0 -8366 8367 -8368 1084 8370 0 -8366 8367 -8368 1084 -8371 0 c -2-1 --> break c ( b^{4, 271}_2 ∧ b^{4, 271}_1 ∧ -b^{4, 271}_0 ∧ -p_1084) -> break c in CNF: c -b^{4, 271}_2 ∨ -b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ p_1084 ∨ break c in DIMACS: -8366 -8367 8368 1084 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 271}_2 ∧ -b^{4, 271}_1 ∧ -b^{4, 271}_0 ∧ true) c in CNF: c -b^{4, 271}_2 ∨ b^{4, 271}_1 ∨ b^{4, 271}_0 ∨ false c in DIMACS: -8366 8367 8368 0 c 3 does not represent an automaton state. c -(-b^{4, 271}_2 ∧ b^{4, 271}_1 ∧ b^{4, 271}_0 ∧ true) c in CNF: c b^{4, 271}_2 ∨ -b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ false c in DIMACS: 8366 -8367 -8368 0 c -3 does not represent an automaton state. c -( b^{4, 271}_2 ∧ b^{4, 271}_1 ∧ b^{4, 271}_0 ∧ true) c in CNF: c -b^{4, 271}_2 ∨ -b^{4, 271}_1 ∨ -b^{4, 271}_0 ∨ false c in DIMACS: -8366 -8367 -8368 0 c i = 272 c -2+1 --> -1 c ( b^{4, 272}_2 ∧ b^{4, 272}_1 ∧ -b^{4, 272}_0 ∧ p_1088) -> ( b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ b^{4, 273}_0) c in CNF: c -b^{4, 272}_2 ∨ -b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ -p_1088 ∨ b^{4, 273}_2 c -b^{4, 272}_2 ∨ -b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ -p_1088 ∨ -b^{4, 273}_1 c -b^{4, 272}_2 ∨ -b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ -p_1088 ∨ b^{4, 273}_0 c in DIMACS: -8369 -8370 8371 -1088 8372 0 -8369 -8370 8371 -1088 -8373 0 -8369 -8370 8371 -1088 8374 0 c -1+1 --> 0 c ( b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ b^{4, 272}_0 ∧ p_1088) -> (-b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ -b^{4, 273}_0) c in CNF: c -b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ -p_1088 ∨ -b^{4, 273}_2 c -b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ -p_1088 ∨ -b^{4, 273}_1 c -b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ -p_1088 ∨ -b^{4, 273}_0 c in DIMACS: -8369 8370 -8371 -1088 -8372 0 -8369 8370 -8371 -1088 -8373 0 -8369 8370 -8371 -1088 -8374 0 c 0+1 --> 1 c (-b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ -b^{4, 272}_0 ∧ p_1088) -> (-b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ b^{4, 273}_0) c in CNF: c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ -p_1088 ∨ -b^{4, 273}_2 c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ -p_1088 ∨ -b^{4, 273}_1 c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ -p_1088 ∨ b^{4, 273}_0 c in DIMACS: 8369 8370 8371 -1088 -8372 0 8369 8370 8371 -1088 -8373 0 8369 8370 8371 -1088 8374 0 c 1+1 --> 2 c (-b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ b^{4, 272}_0 ∧ p_1088) -> (-b^{4, 273}_2 ∧ b^{4, 273}_1 ∧ -b^{4, 273}_0) c in CNF: c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ -p_1088 ∨ -b^{4, 273}_2 c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ -p_1088 ∨ b^{4, 273}_1 c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ -p_1088 ∨ -b^{4, 273}_0 c in DIMACS: 8369 8370 -8371 -1088 -8372 0 8369 8370 -8371 -1088 8373 0 8369 8370 -8371 -1088 -8374 0 c 2+1 --> break c (-b^{4, 272}_2 ∧ b^{4, 272}_1 ∧ -b^{4, 272}_0 ∧ p_1088) -> break c in CNF: c b^{4, 272}_2 ∨ -b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ -p_1088 ∨ break c in DIMACS: 8369 -8370 8371 -1088 1162 0 c 2-1 --> 1 c (-b^{4, 272}_2 ∧ b^{4, 272}_1 ∧ -b^{4, 272}_0 ∧ -p_1088) -> (-b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ b^{4, 273}_0) c in CNF: c b^{4, 272}_2 ∨ -b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ p_1088 ∨ -b^{4, 273}_2 c b^{4, 272}_2 ∨ -b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ p_1088 ∨ -b^{4, 273}_1 c b^{4, 272}_2 ∨ -b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ p_1088 ∨ b^{4, 273}_0 c in DIMACS: 8369 -8370 8371 1088 -8372 0 8369 -8370 8371 1088 -8373 0 8369 -8370 8371 1088 8374 0 c 1-1 --> 0 c (-b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ b^{4, 272}_0 ∧ -p_1088) -> (-b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ -b^{4, 273}_0) c in CNF: c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ p_1088 ∨ -b^{4, 273}_2 c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ p_1088 ∨ -b^{4, 273}_1 c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ p_1088 ∨ -b^{4, 273}_0 c in DIMACS: 8369 8370 -8371 1088 -8372 0 8369 8370 -8371 1088 -8373 0 8369 8370 -8371 1088 -8374 0 c 0-1 --> -1 c (-b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ -b^{4, 272}_0 ∧ -p_1088) -> ( b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ b^{4, 273}_0) c in CNF: c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ p_1088 ∨ b^{4, 273}_2 c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ p_1088 ∨ -b^{4, 273}_1 c b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ p_1088 ∨ b^{4, 273}_0 c in DIMACS: 8369 8370 8371 1088 8372 0 8369 8370 8371 1088 -8373 0 8369 8370 8371 1088 8374 0 c -1-1 --> -2 c ( b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ b^{4, 272}_0 ∧ -p_1088) -> ( b^{4, 273}_2 ∧ b^{4, 273}_1 ∧ -b^{4, 273}_0) c in CNF: c -b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ p_1088 ∨ b^{4, 273}_2 c -b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ p_1088 ∨ b^{4, 273}_1 c -b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ p_1088 ∨ -b^{4, 273}_0 c in DIMACS: -8369 8370 -8371 1088 8372 0 -8369 8370 -8371 1088 8373 0 -8369 8370 -8371 1088 -8374 0 c -2-1 --> break c ( b^{4, 272}_2 ∧ b^{4, 272}_1 ∧ -b^{4, 272}_0 ∧ -p_1088) -> break c in CNF: c -b^{4, 272}_2 ∨ -b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ p_1088 ∨ break c in DIMACS: -8369 -8370 8371 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 272}_2 ∧ -b^{4, 272}_1 ∧ -b^{4, 272}_0 ∧ true) c in CNF: c -b^{4, 272}_2 ∨ b^{4, 272}_1 ∨ b^{4, 272}_0 ∨ false c in DIMACS: -8369 8370 8371 0 c 3 does not represent an automaton state. c -(-b^{4, 272}_2 ∧ b^{4, 272}_1 ∧ b^{4, 272}_0 ∧ true) c in CNF: c b^{4, 272}_2 ∨ -b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ false c in DIMACS: 8369 -8370 -8371 0 c -3 does not represent an automaton state. c -( b^{4, 272}_2 ∧ b^{4, 272}_1 ∧ b^{4, 272}_0 ∧ true) c in CNF: c -b^{4, 272}_2 ∨ -b^{4, 272}_1 ∨ -b^{4, 272}_0 ∨ false c in DIMACS: -8369 -8370 -8371 0 c i = 273 c -2+1 --> -1 c ( b^{4, 273}_2 ∧ b^{4, 273}_1 ∧ -b^{4, 273}_0 ∧ p_1092) -> ( b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ b^{4, 274}_0) c in CNF: c -b^{4, 273}_2 ∨ -b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ -p_1092 ∨ b^{4, 274}_2 c -b^{4, 273}_2 ∨ -b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ -p_1092 ∨ -b^{4, 274}_1 c -b^{4, 273}_2 ∨ -b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ -p_1092 ∨ b^{4, 274}_0 c in DIMACS: -8372 -8373 8374 -1092 8375 0 -8372 -8373 8374 -1092 -8376 0 -8372 -8373 8374 -1092 8377 0 c -1+1 --> 0 c ( b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ b^{4, 273}_0 ∧ p_1092) -> (-b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ -b^{4, 274}_0) c in CNF: c -b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ -p_1092 ∨ -b^{4, 274}_2 c -b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ -p_1092 ∨ -b^{4, 274}_1 c -b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ -p_1092 ∨ -b^{4, 274}_0 c in DIMACS: -8372 8373 -8374 -1092 -8375 0 -8372 8373 -8374 -1092 -8376 0 -8372 8373 -8374 -1092 -8377 0 c 0+1 --> 1 c (-b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ -b^{4, 273}_0 ∧ p_1092) -> (-b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ b^{4, 274}_0) c in CNF: c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ -p_1092 ∨ -b^{4, 274}_2 c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ -p_1092 ∨ -b^{4, 274}_1 c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ -p_1092 ∨ b^{4, 274}_0 c in DIMACS: 8372 8373 8374 -1092 -8375 0 8372 8373 8374 -1092 -8376 0 8372 8373 8374 -1092 8377 0 c 1+1 --> 2 c (-b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ b^{4, 273}_0 ∧ p_1092) -> (-b^{4, 274}_2 ∧ b^{4, 274}_1 ∧ -b^{4, 274}_0) c in CNF: c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ -p_1092 ∨ -b^{4, 274}_2 c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ -p_1092 ∨ b^{4, 274}_1 c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ -p_1092 ∨ -b^{4, 274}_0 c in DIMACS: 8372 8373 -8374 -1092 -8375 0 8372 8373 -8374 -1092 8376 0 8372 8373 -8374 -1092 -8377 0 c 2+1 --> break c (-b^{4, 273}_2 ∧ b^{4, 273}_1 ∧ -b^{4, 273}_0 ∧ p_1092) -> break c in CNF: c b^{4, 273}_2 ∨ -b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ -p_1092 ∨ break c in DIMACS: 8372 -8373 8374 -1092 1162 0 c 2-1 --> 1 c (-b^{4, 273}_2 ∧ b^{4, 273}_1 ∧ -b^{4, 273}_0 ∧ -p_1092) -> (-b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ b^{4, 274}_0) c in CNF: c b^{4, 273}_2 ∨ -b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ p_1092 ∨ -b^{4, 274}_2 c b^{4, 273}_2 ∨ -b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ p_1092 ∨ -b^{4, 274}_1 c b^{4, 273}_2 ∨ -b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ p_1092 ∨ b^{4, 274}_0 c in DIMACS: 8372 -8373 8374 1092 -8375 0 8372 -8373 8374 1092 -8376 0 8372 -8373 8374 1092 8377 0 c 1-1 --> 0 c (-b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ b^{4, 273}_0 ∧ -p_1092) -> (-b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ -b^{4, 274}_0) c in CNF: c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ p_1092 ∨ -b^{4, 274}_2 c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ p_1092 ∨ -b^{4, 274}_1 c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ p_1092 ∨ -b^{4, 274}_0 c in DIMACS: 8372 8373 -8374 1092 -8375 0 8372 8373 -8374 1092 -8376 0 8372 8373 -8374 1092 -8377 0 c 0-1 --> -1 c (-b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ -b^{4, 273}_0 ∧ -p_1092) -> ( b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ b^{4, 274}_0) c in CNF: c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ p_1092 ∨ b^{4, 274}_2 c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ p_1092 ∨ -b^{4, 274}_1 c b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ p_1092 ∨ b^{4, 274}_0 c in DIMACS: 8372 8373 8374 1092 8375 0 8372 8373 8374 1092 -8376 0 8372 8373 8374 1092 8377 0 c -1-1 --> -2 c ( b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ b^{4, 273}_0 ∧ -p_1092) -> ( b^{4, 274}_2 ∧ b^{4, 274}_1 ∧ -b^{4, 274}_0) c in CNF: c -b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ p_1092 ∨ b^{4, 274}_2 c -b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ p_1092 ∨ b^{4, 274}_1 c -b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ p_1092 ∨ -b^{4, 274}_0 c in DIMACS: -8372 8373 -8374 1092 8375 0 -8372 8373 -8374 1092 8376 0 -8372 8373 -8374 1092 -8377 0 c -2-1 --> break c ( b^{4, 273}_2 ∧ b^{4, 273}_1 ∧ -b^{4, 273}_0 ∧ -p_1092) -> break c in CNF: c -b^{4, 273}_2 ∨ -b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ p_1092 ∨ break c in DIMACS: -8372 -8373 8374 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 273}_2 ∧ -b^{4, 273}_1 ∧ -b^{4, 273}_0 ∧ true) c in CNF: c -b^{4, 273}_2 ∨ b^{4, 273}_1 ∨ b^{4, 273}_0 ∨ false c in DIMACS: -8372 8373 8374 0 c 3 does not represent an automaton state. c -(-b^{4, 273}_2 ∧ b^{4, 273}_1 ∧ b^{4, 273}_0 ∧ true) c in CNF: c b^{4, 273}_2 ∨ -b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ false c in DIMACS: 8372 -8373 -8374 0 c -3 does not represent an automaton state. c -( b^{4, 273}_2 ∧ b^{4, 273}_1 ∧ b^{4, 273}_0 ∧ true) c in CNF: c -b^{4, 273}_2 ∨ -b^{4, 273}_1 ∨ -b^{4, 273}_0 ∨ false c in DIMACS: -8372 -8373 -8374 0 c i = 274 c -2+1 --> -1 c ( b^{4, 274}_2 ∧ b^{4, 274}_1 ∧ -b^{4, 274}_0 ∧ p_1096) -> ( b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ b^{4, 275}_0) c in CNF: c -b^{4, 274}_2 ∨ -b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ -p_1096 ∨ b^{4, 275}_2 c -b^{4, 274}_2 ∨ -b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ -p_1096 ∨ -b^{4, 275}_1 c -b^{4, 274}_2 ∨ -b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ -p_1096 ∨ b^{4, 275}_0 c in DIMACS: -8375 -8376 8377 -1096 8378 0 -8375 -8376 8377 -1096 -8379 0 -8375 -8376 8377 -1096 8380 0 c -1+1 --> 0 c ( b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ b^{4, 274}_0 ∧ p_1096) -> (-b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ -b^{4, 275}_0) c in CNF: c -b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ -p_1096 ∨ -b^{4, 275}_2 c -b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ -p_1096 ∨ -b^{4, 275}_1 c -b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ -p_1096 ∨ -b^{4, 275}_0 c in DIMACS: -8375 8376 -8377 -1096 -8378 0 -8375 8376 -8377 -1096 -8379 0 -8375 8376 -8377 -1096 -8380 0 c 0+1 --> 1 c (-b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ -b^{4, 274}_0 ∧ p_1096) -> (-b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ b^{4, 275}_0) c in CNF: c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ -p_1096 ∨ -b^{4, 275}_2 c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ -p_1096 ∨ -b^{4, 275}_1 c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ -p_1096 ∨ b^{4, 275}_0 c in DIMACS: 8375 8376 8377 -1096 -8378 0 8375 8376 8377 -1096 -8379 0 8375 8376 8377 -1096 8380 0 c 1+1 --> 2 c (-b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ b^{4, 274}_0 ∧ p_1096) -> (-b^{4, 275}_2 ∧ b^{4, 275}_1 ∧ -b^{4, 275}_0) c in CNF: c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ -p_1096 ∨ -b^{4, 275}_2 c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ -p_1096 ∨ b^{4, 275}_1 c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ -p_1096 ∨ -b^{4, 275}_0 c in DIMACS: 8375 8376 -8377 -1096 -8378 0 8375 8376 -8377 -1096 8379 0 8375 8376 -8377 -1096 -8380 0 c 2+1 --> break c (-b^{4, 274}_2 ∧ b^{4, 274}_1 ∧ -b^{4, 274}_0 ∧ p_1096) -> break c in CNF: c b^{4, 274}_2 ∨ -b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ -p_1096 ∨ break c in DIMACS: 8375 -8376 8377 -1096 1162 0 c 2-1 --> 1 c (-b^{4, 274}_2 ∧ b^{4, 274}_1 ∧ -b^{4, 274}_0 ∧ -p_1096) -> (-b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ b^{4, 275}_0) c in CNF: c b^{4, 274}_2 ∨ -b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ p_1096 ∨ -b^{4, 275}_2 c b^{4, 274}_2 ∨ -b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ p_1096 ∨ -b^{4, 275}_1 c b^{4, 274}_2 ∨ -b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ p_1096 ∨ b^{4, 275}_0 c in DIMACS: 8375 -8376 8377 1096 -8378 0 8375 -8376 8377 1096 -8379 0 8375 -8376 8377 1096 8380 0 c 1-1 --> 0 c (-b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ b^{4, 274}_0 ∧ -p_1096) -> (-b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ -b^{4, 275}_0) c in CNF: c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ p_1096 ∨ -b^{4, 275}_2 c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ p_1096 ∨ -b^{4, 275}_1 c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ p_1096 ∨ -b^{4, 275}_0 c in DIMACS: 8375 8376 -8377 1096 -8378 0 8375 8376 -8377 1096 -8379 0 8375 8376 -8377 1096 -8380 0 c 0-1 --> -1 c (-b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ -b^{4, 274}_0 ∧ -p_1096) -> ( b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ b^{4, 275}_0) c in CNF: c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ p_1096 ∨ b^{4, 275}_2 c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ p_1096 ∨ -b^{4, 275}_1 c b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ p_1096 ∨ b^{4, 275}_0 c in DIMACS: 8375 8376 8377 1096 8378 0 8375 8376 8377 1096 -8379 0 8375 8376 8377 1096 8380 0 c -1-1 --> -2 c ( b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ b^{4, 274}_0 ∧ -p_1096) -> ( b^{4, 275}_2 ∧ b^{4, 275}_1 ∧ -b^{4, 275}_0) c in CNF: c -b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ p_1096 ∨ b^{4, 275}_2 c -b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ p_1096 ∨ b^{4, 275}_1 c -b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ p_1096 ∨ -b^{4, 275}_0 c in DIMACS: -8375 8376 -8377 1096 8378 0 -8375 8376 -8377 1096 8379 0 -8375 8376 -8377 1096 -8380 0 c -2-1 --> break c ( b^{4, 274}_2 ∧ b^{4, 274}_1 ∧ -b^{4, 274}_0 ∧ -p_1096) -> break c in CNF: c -b^{4, 274}_2 ∨ -b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ p_1096 ∨ break c in DIMACS: -8375 -8376 8377 1096 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 274}_2 ∧ -b^{4, 274}_1 ∧ -b^{4, 274}_0 ∧ true) c in CNF: c -b^{4, 274}_2 ∨ b^{4, 274}_1 ∨ b^{4, 274}_0 ∨ false c in DIMACS: -8375 8376 8377 0 c 3 does not represent an automaton state. c -(-b^{4, 274}_2 ∧ b^{4, 274}_1 ∧ b^{4, 274}_0 ∧ true) c in CNF: c b^{4, 274}_2 ∨ -b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ false c in DIMACS: 8375 -8376 -8377 0 c -3 does not represent an automaton state. c -( b^{4, 274}_2 ∧ b^{4, 274}_1 ∧ b^{4, 274}_0 ∧ true) c in CNF: c -b^{4, 274}_2 ∨ -b^{4, 274}_1 ∨ -b^{4, 274}_0 ∨ false c in DIMACS: -8375 -8376 -8377 0 c i = 275 c -2+1 --> -1 c ( b^{4, 275}_2 ∧ b^{4, 275}_1 ∧ -b^{4, 275}_0 ∧ p_1100) -> ( b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ b^{4, 276}_0) c in CNF: c -b^{4, 275}_2 ∨ -b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ -p_1100 ∨ b^{4, 276}_2 c -b^{4, 275}_2 ∨ -b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ -p_1100 ∨ -b^{4, 276}_1 c -b^{4, 275}_2 ∨ -b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ -p_1100 ∨ b^{4, 276}_0 c in DIMACS: -8378 -8379 8380 -1100 8381 0 -8378 -8379 8380 -1100 -8382 0 -8378 -8379 8380 -1100 8383 0 c -1+1 --> 0 c ( b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ b^{4, 275}_0 ∧ p_1100) -> (-b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ -b^{4, 276}_0) c in CNF: c -b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ -p_1100 ∨ -b^{4, 276}_2 c -b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ -p_1100 ∨ -b^{4, 276}_1 c -b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ -p_1100 ∨ -b^{4, 276}_0 c in DIMACS: -8378 8379 -8380 -1100 -8381 0 -8378 8379 -8380 -1100 -8382 0 -8378 8379 -8380 -1100 -8383 0 c 0+1 --> 1 c (-b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ -b^{4, 275}_0 ∧ p_1100) -> (-b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ b^{4, 276}_0) c in CNF: c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ -p_1100 ∨ -b^{4, 276}_2 c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ -p_1100 ∨ -b^{4, 276}_1 c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ -p_1100 ∨ b^{4, 276}_0 c in DIMACS: 8378 8379 8380 -1100 -8381 0 8378 8379 8380 -1100 -8382 0 8378 8379 8380 -1100 8383 0 c 1+1 --> 2 c (-b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ b^{4, 275}_0 ∧ p_1100) -> (-b^{4, 276}_2 ∧ b^{4, 276}_1 ∧ -b^{4, 276}_0) c in CNF: c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ -p_1100 ∨ -b^{4, 276}_2 c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ -p_1100 ∨ b^{4, 276}_1 c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ -p_1100 ∨ -b^{4, 276}_0 c in DIMACS: 8378 8379 -8380 -1100 -8381 0 8378 8379 -8380 -1100 8382 0 8378 8379 -8380 -1100 -8383 0 c 2+1 --> break c (-b^{4, 275}_2 ∧ b^{4, 275}_1 ∧ -b^{4, 275}_0 ∧ p_1100) -> break c in CNF: c b^{4, 275}_2 ∨ -b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ -p_1100 ∨ break c in DIMACS: 8378 -8379 8380 -1100 1162 0 c 2-1 --> 1 c (-b^{4, 275}_2 ∧ b^{4, 275}_1 ∧ -b^{4, 275}_0 ∧ -p_1100) -> (-b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ b^{4, 276}_0) c in CNF: c b^{4, 275}_2 ∨ -b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ p_1100 ∨ -b^{4, 276}_2 c b^{4, 275}_2 ∨ -b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ p_1100 ∨ -b^{4, 276}_1 c b^{4, 275}_2 ∨ -b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ p_1100 ∨ b^{4, 276}_0 c in DIMACS: 8378 -8379 8380 1100 -8381 0 8378 -8379 8380 1100 -8382 0 8378 -8379 8380 1100 8383 0 c 1-1 --> 0 c (-b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ b^{4, 275}_0 ∧ -p_1100) -> (-b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ -b^{4, 276}_0) c in CNF: c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ p_1100 ∨ -b^{4, 276}_2 c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ p_1100 ∨ -b^{4, 276}_1 c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ p_1100 ∨ -b^{4, 276}_0 c in DIMACS: 8378 8379 -8380 1100 -8381 0 8378 8379 -8380 1100 -8382 0 8378 8379 -8380 1100 -8383 0 c 0-1 --> -1 c (-b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ -b^{4, 275}_0 ∧ -p_1100) -> ( b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ b^{4, 276}_0) c in CNF: c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ p_1100 ∨ b^{4, 276}_2 c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ p_1100 ∨ -b^{4, 276}_1 c b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ p_1100 ∨ b^{4, 276}_0 c in DIMACS: 8378 8379 8380 1100 8381 0 8378 8379 8380 1100 -8382 0 8378 8379 8380 1100 8383 0 c -1-1 --> -2 c ( b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ b^{4, 275}_0 ∧ -p_1100) -> ( b^{4, 276}_2 ∧ b^{4, 276}_1 ∧ -b^{4, 276}_0) c in CNF: c -b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ p_1100 ∨ b^{4, 276}_2 c -b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ p_1100 ∨ b^{4, 276}_1 c -b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ p_1100 ∨ -b^{4, 276}_0 c in DIMACS: -8378 8379 -8380 1100 8381 0 -8378 8379 -8380 1100 8382 0 -8378 8379 -8380 1100 -8383 0 c -2-1 --> break c ( b^{4, 275}_2 ∧ b^{4, 275}_1 ∧ -b^{4, 275}_0 ∧ -p_1100) -> break c in CNF: c -b^{4, 275}_2 ∨ -b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ p_1100 ∨ break c in DIMACS: -8378 -8379 8380 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 275}_2 ∧ -b^{4, 275}_1 ∧ -b^{4, 275}_0 ∧ true) c in CNF: c -b^{4, 275}_2 ∨ b^{4, 275}_1 ∨ b^{4, 275}_0 ∨ false c in DIMACS: -8378 8379 8380 0 c 3 does not represent an automaton state. c -(-b^{4, 275}_2 ∧ b^{4, 275}_1 ∧ b^{4, 275}_0 ∧ true) c in CNF: c b^{4, 275}_2 ∨ -b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ false c in DIMACS: 8378 -8379 -8380 0 c -3 does not represent an automaton state. c -( b^{4, 275}_2 ∧ b^{4, 275}_1 ∧ b^{4, 275}_0 ∧ true) c in CNF: c -b^{4, 275}_2 ∨ -b^{4, 275}_1 ∨ -b^{4, 275}_0 ∨ false c in DIMACS: -8378 -8379 -8380 0 c i = 276 c -2+1 --> -1 c ( b^{4, 276}_2 ∧ b^{4, 276}_1 ∧ -b^{4, 276}_0 ∧ p_1104) -> ( b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ b^{4, 277}_0) c in CNF: c -b^{4, 276}_2 ∨ -b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ -p_1104 ∨ b^{4, 277}_2 c -b^{4, 276}_2 ∨ -b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ -p_1104 ∨ -b^{4, 277}_1 c -b^{4, 276}_2 ∨ -b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ -p_1104 ∨ b^{4, 277}_0 c in DIMACS: -8381 -8382 8383 -1104 8384 0 -8381 -8382 8383 -1104 -8385 0 -8381 -8382 8383 -1104 8386 0 c -1+1 --> 0 c ( b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ b^{4, 276}_0 ∧ p_1104) -> (-b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ -b^{4, 277}_0) c in CNF: c -b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ -p_1104 ∨ -b^{4, 277}_2 c -b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ -p_1104 ∨ -b^{4, 277}_1 c -b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ -p_1104 ∨ -b^{4, 277}_0 c in DIMACS: -8381 8382 -8383 -1104 -8384 0 -8381 8382 -8383 -1104 -8385 0 -8381 8382 -8383 -1104 -8386 0 c 0+1 --> 1 c (-b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ -b^{4, 276}_0 ∧ p_1104) -> (-b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ b^{4, 277}_0) c in CNF: c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ -p_1104 ∨ -b^{4, 277}_2 c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ -p_1104 ∨ -b^{4, 277}_1 c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ -p_1104 ∨ b^{4, 277}_0 c in DIMACS: 8381 8382 8383 -1104 -8384 0 8381 8382 8383 -1104 -8385 0 8381 8382 8383 -1104 8386 0 c 1+1 --> 2 c (-b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ b^{4, 276}_0 ∧ p_1104) -> (-b^{4, 277}_2 ∧ b^{4, 277}_1 ∧ -b^{4, 277}_0) c in CNF: c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ -p_1104 ∨ -b^{4, 277}_2 c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ -p_1104 ∨ b^{4, 277}_1 c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ -p_1104 ∨ -b^{4, 277}_0 c in DIMACS: 8381 8382 -8383 -1104 -8384 0 8381 8382 -8383 -1104 8385 0 8381 8382 -8383 -1104 -8386 0 c 2+1 --> break c (-b^{4, 276}_2 ∧ b^{4, 276}_1 ∧ -b^{4, 276}_0 ∧ p_1104) -> break c in CNF: c b^{4, 276}_2 ∨ -b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ -p_1104 ∨ break c in DIMACS: 8381 -8382 8383 -1104 1162 0 c 2-1 --> 1 c (-b^{4, 276}_2 ∧ b^{4, 276}_1 ∧ -b^{4, 276}_0 ∧ -p_1104) -> (-b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ b^{4, 277}_0) c in CNF: c b^{4, 276}_2 ∨ -b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ p_1104 ∨ -b^{4, 277}_2 c b^{4, 276}_2 ∨ -b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ p_1104 ∨ -b^{4, 277}_1 c b^{4, 276}_2 ∨ -b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ p_1104 ∨ b^{4, 277}_0 c in DIMACS: 8381 -8382 8383 1104 -8384 0 8381 -8382 8383 1104 -8385 0 8381 -8382 8383 1104 8386 0 c 1-1 --> 0 c (-b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ b^{4, 276}_0 ∧ -p_1104) -> (-b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ -b^{4, 277}_0) c in CNF: c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ p_1104 ∨ -b^{4, 277}_2 c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ p_1104 ∨ -b^{4, 277}_1 c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ p_1104 ∨ -b^{4, 277}_0 c in DIMACS: 8381 8382 -8383 1104 -8384 0 8381 8382 -8383 1104 -8385 0 8381 8382 -8383 1104 -8386 0 c 0-1 --> -1 c (-b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ -b^{4, 276}_0 ∧ -p_1104) -> ( b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ b^{4, 277}_0) c in CNF: c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ p_1104 ∨ b^{4, 277}_2 c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ p_1104 ∨ -b^{4, 277}_1 c b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ p_1104 ∨ b^{4, 277}_0 c in DIMACS: 8381 8382 8383 1104 8384 0 8381 8382 8383 1104 -8385 0 8381 8382 8383 1104 8386 0 c -1-1 --> -2 c ( b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ b^{4, 276}_0 ∧ -p_1104) -> ( b^{4, 277}_2 ∧ b^{4, 277}_1 ∧ -b^{4, 277}_0) c in CNF: c -b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ p_1104 ∨ b^{4, 277}_2 c -b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ p_1104 ∨ b^{4, 277}_1 c -b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ p_1104 ∨ -b^{4, 277}_0 c in DIMACS: -8381 8382 -8383 1104 8384 0 -8381 8382 -8383 1104 8385 0 -8381 8382 -8383 1104 -8386 0 c -2-1 --> break c ( b^{4, 276}_2 ∧ b^{4, 276}_1 ∧ -b^{4, 276}_0 ∧ -p_1104) -> break c in CNF: c -b^{4, 276}_2 ∨ -b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ p_1104 ∨ break c in DIMACS: -8381 -8382 8383 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 276}_2 ∧ -b^{4, 276}_1 ∧ -b^{4, 276}_0 ∧ true) c in CNF: c -b^{4, 276}_2 ∨ b^{4, 276}_1 ∨ b^{4, 276}_0 ∨ false c in DIMACS: -8381 8382 8383 0 c 3 does not represent an automaton state. c -(-b^{4, 276}_2 ∧ b^{4, 276}_1 ∧ b^{4, 276}_0 ∧ true) c in CNF: c b^{4, 276}_2 ∨ -b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ false c in DIMACS: 8381 -8382 -8383 0 c -3 does not represent an automaton state. c -( b^{4, 276}_2 ∧ b^{4, 276}_1 ∧ b^{4, 276}_0 ∧ true) c in CNF: c -b^{4, 276}_2 ∨ -b^{4, 276}_1 ∨ -b^{4, 276}_0 ∨ false c in DIMACS: -8381 -8382 -8383 0 c i = 277 c -2+1 --> -1 c ( b^{4, 277}_2 ∧ b^{4, 277}_1 ∧ -b^{4, 277}_0 ∧ p_1108) -> ( b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ b^{4, 278}_0) c in CNF: c -b^{4, 277}_2 ∨ -b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ -p_1108 ∨ b^{4, 278}_2 c -b^{4, 277}_2 ∨ -b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ -p_1108 ∨ -b^{4, 278}_1 c -b^{4, 277}_2 ∨ -b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ -p_1108 ∨ b^{4, 278}_0 c in DIMACS: -8384 -8385 8386 -1108 8387 0 -8384 -8385 8386 -1108 -8388 0 -8384 -8385 8386 -1108 8389 0 c -1+1 --> 0 c ( b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ b^{4, 277}_0 ∧ p_1108) -> (-b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ -b^{4, 278}_0) c in CNF: c -b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ -p_1108 ∨ -b^{4, 278}_2 c -b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ -p_1108 ∨ -b^{4, 278}_1 c -b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ -p_1108 ∨ -b^{4, 278}_0 c in DIMACS: -8384 8385 -8386 -1108 -8387 0 -8384 8385 -8386 -1108 -8388 0 -8384 8385 -8386 -1108 -8389 0 c 0+1 --> 1 c (-b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ -b^{4, 277}_0 ∧ p_1108) -> (-b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ b^{4, 278}_0) c in CNF: c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ -p_1108 ∨ -b^{4, 278}_2 c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ -p_1108 ∨ -b^{4, 278}_1 c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ -p_1108 ∨ b^{4, 278}_0 c in DIMACS: 8384 8385 8386 -1108 -8387 0 8384 8385 8386 -1108 -8388 0 8384 8385 8386 -1108 8389 0 c 1+1 --> 2 c (-b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ b^{4, 277}_0 ∧ p_1108) -> (-b^{4, 278}_2 ∧ b^{4, 278}_1 ∧ -b^{4, 278}_0) c in CNF: c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ -p_1108 ∨ -b^{4, 278}_2 c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ -p_1108 ∨ b^{4, 278}_1 c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ -p_1108 ∨ -b^{4, 278}_0 c in DIMACS: 8384 8385 -8386 -1108 -8387 0 8384 8385 -8386 -1108 8388 0 8384 8385 -8386 -1108 -8389 0 c 2+1 --> break c (-b^{4, 277}_2 ∧ b^{4, 277}_1 ∧ -b^{4, 277}_0 ∧ p_1108) -> break c in CNF: c b^{4, 277}_2 ∨ -b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ -p_1108 ∨ break c in DIMACS: 8384 -8385 8386 -1108 1162 0 c 2-1 --> 1 c (-b^{4, 277}_2 ∧ b^{4, 277}_1 ∧ -b^{4, 277}_0 ∧ -p_1108) -> (-b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ b^{4, 278}_0) c in CNF: c b^{4, 277}_2 ∨ -b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ p_1108 ∨ -b^{4, 278}_2 c b^{4, 277}_2 ∨ -b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ p_1108 ∨ -b^{4, 278}_1 c b^{4, 277}_2 ∨ -b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ p_1108 ∨ b^{4, 278}_0 c in DIMACS: 8384 -8385 8386 1108 -8387 0 8384 -8385 8386 1108 -8388 0 8384 -8385 8386 1108 8389 0 c 1-1 --> 0 c (-b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ b^{4, 277}_0 ∧ -p_1108) -> (-b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ -b^{4, 278}_0) c in CNF: c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ p_1108 ∨ -b^{4, 278}_2 c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ p_1108 ∨ -b^{4, 278}_1 c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ p_1108 ∨ -b^{4, 278}_0 c in DIMACS: 8384 8385 -8386 1108 -8387 0 8384 8385 -8386 1108 -8388 0 8384 8385 -8386 1108 -8389 0 c 0-1 --> -1 c (-b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ -b^{4, 277}_0 ∧ -p_1108) -> ( b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ b^{4, 278}_0) c in CNF: c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ p_1108 ∨ b^{4, 278}_2 c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ p_1108 ∨ -b^{4, 278}_1 c b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ p_1108 ∨ b^{4, 278}_0 c in DIMACS: 8384 8385 8386 1108 8387 0 8384 8385 8386 1108 -8388 0 8384 8385 8386 1108 8389 0 c -1-1 --> -2 c ( b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ b^{4, 277}_0 ∧ -p_1108) -> ( b^{4, 278}_2 ∧ b^{4, 278}_1 ∧ -b^{4, 278}_0) c in CNF: c -b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ p_1108 ∨ b^{4, 278}_2 c -b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ p_1108 ∨ b^{4, 278}_1 c -b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ p_1108 ∨ -b^{4, 278}_0 c in DIMACS: -8384 8385 -8386 1108 8387 0 -8384 8385 -8386 1108 8388 0 -8384 8385 -8386 1108 -8389 0 c -2-1 --> break c ( b^{4, 277}_2 ∧ b^{4, 277}_1 ∧ -b^{4, 277}_0 ∧ -p_1108) -> break c in CNF: c -b^{4, 277}_2 ∨ -b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ p_1108 ∨ break c in DIMACS: -8384 -8385 8386 1108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 277}_2 ∧ -b^{4, 277}_1 ∧ -b^{4, 277}_0 ∧ true) c in CNF: c -b^{4, 277}_2 ∨ b^{4, 277}_1 ∨ b^{4, 277}_0 ∨ false c in DIMACS: -8384 8385 8386 0 c 3 does not represent an automaton state. c -(-b^{4, 277}_2 ∧ b^{4, 277}_1 ∧ b^{4, 277}_0 ∧ true) c in CNF: c b^{4, 277}_2 ∨ -b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ false c in DIMACS: 8384 -8385 -8386 0 c -3 does not represent an automaton state. c -( b^{4, 277}_2 ∧ b^{4, 277}_1 ∧ b^{4, 277}_0 ∧ true) c in CNF: c -b^{4, 277}_2 ∨ -b^{4, 277}_1 ∨ -b^{4, 277}_0 ∨ false c in DIMACS: -8384 -8385 -8386 0 c i = 278 c -2+1 --> -1 c ( b^{4, 278}_2 ∧ b^{4, 278}_1 ∧ -b^{4, 278}_0 ∧ p_1112) -> ( b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ b^{4, 279}_0) c in CNF: c -b^{4, 278}_2 ∨ -b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ -p_1112 ∨ b^{4, 279}_2 c -b^{4, 278}_2 ∨ -b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ -p_1112 ∨ -b^{4, 279}_1 c -b^{4, 278}_2 ∨ -b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ -p_1112 ∨ b^{4, 279}_0 c in DIMACS: -8387 -8388 8389 -1112 8390 0 -8387 -8388 8389 -1112 -8391 0 -8387 -8388 8389 -1112 8392 0 c -1+1 --> 0 c ( b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ b^{4, 278}_0 ∧ p_1112) -> (-b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ -b^{4, 279}_0) c in CNF: c -b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ -p_1112 ∨ -b^{4, 279}_2 c -b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ -p_1112 ∨ -b^{4, 279}_1 c -b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ -p_1112 ∨ -b^{4, 279}_0 c in DIMACS: -8387 8388 -8389 -1112 -8390 0 -8387 8388 -8389 -1112 -8391 0 -8387 8388 -8389 -1112 -8392 0 c 0+1 --> 1 c (-b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ -b^{4, 278}_0 ∧ p_1112) -> (-b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ b^{4, 279}_0) c in CNF: c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ -p_1112 ∨ -b^{4, 279}_2 c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ -p_1112 ∨ -b^{4, 279}_1 c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ -p_1112 ∨ b^{4, 279}_0 c in DIMACS: 8387 8388 8389 -1112 -8390 0 8387 8388 8389 -1112 -8391 0 8387 8388 8389 -1112 8392 0 c 1+1 --> 2 c (-b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ b^{4, 278}_0 ∧ p_1112) -> (-b^{4, 279}_2 ∧ b^{4, 279}_1 ∧ -b^{4, 279}_0) c in CNF: c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ -p_1112 ∨ -b^{4, 279}_2 c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ -p_1112 ∨ b^{4, 279}_1 c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ -p_1112 ∨ -b^{4, 279}_0 c in DIMACS: 8387 8388 -8389 -1112 -8390 0 8387 8388 -8389 -1112 8391 0 8387 8388 -8389 -1112 -8392 0 c 2+1 --> break c (-b^{4, 278}_2 ∧ b^{4, 278}_1 ∧ -b^{4, 278}_0 ∧ p_1112) -> break c in CNF: c b^{4, 278}_2 ∨ -b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ -p_1112 ∨ break c in DIMACS: 8387 -8388 8389 -1112 1162 0 c 2-1 --> 1 c (-b^{4, 278}_2 ∧ b^{4, 278}_1 ∧ -b^{4, 278}_0 ∧ -p_1112) -> (-b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ b^{4, 279}_0) c in CNF: c b^{4, 278}_2 ∨ -b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ p_1112 ∨ -b^{4, 279}_2 c b^{4, 278}_2 ∨ -b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ p_1112 ∨ -b^{4, 279}_1 c b^{4, 278}_2 ∨ -b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ p_1112 ∨ b^{4, 279}_0 c in DIMACS: 8387 -8388 8389 1112 -8390 0 8387 -8388 8389 1112 -8391 0 8387 -8388 8389 1112 8392 0 c 1-1 --> 0 c (-b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ b^{4, 278}_0 ∧ -p_1112) -> (-b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ -b^{4, 279}_0) c in CNF: c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ p_1112 ∨ -b^{4, 279}_2 c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ p_1112 ∨ -b^{4, 279}_1 c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ p_1112 ∨ -b^{4, 279}_0 c in DIMACS: 8387 8388 -8389 1112 -8390 0 8387 8388 -8389 1112 -8391 0 8387 8388 -8389 1112 -8392 0 c 0-1 --> -1 c (-b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ -b^{4, 278}_0 ∧ -p_1112) -> ( b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ b^{4, 279}_0) c in CNF: c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ p_1112 ∨ b^{4, 279}_2 c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ p_1112 ∨ -b^{4, 279}_1 c b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ p_1112 ∨ b^{4, 279}_0 c in DIMACS: 8387 8388 8389 1112 8390 0 8387 8388 8389 1112 -8391 0 8387 8388 8389 1112 8392 0 c -1-1 --> -2 c ( b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ b^{4, 278}_0 ∧ -p_1112) -> ( b^{4, 279}_2 ∧ b^{4, 279}_1 ∧ -b^{4, 279}_0) c in CNF: c -b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ p_1112 ∨ b^{4, 279}_2 c -b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ p_1112 ∨ b^{4, 279}_1 c -b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ p_1112 ∨ -b^{4, 279}_0 c in DIMACS: -8387 8388 -8389 1112 8390 0 -8387 8388 -8389 1112 8391 0 -8387 8388 -8389 1112 -8392 0 c -2-1 --> break c ( b^{4, 278}_2 ∧ b^{4, 278}_1 ∧ -b^{4, 278}_0 ∧ -p_1112) -> break c in CNF: c -b^{4, 278}_2 ∨ -b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ p_1112 ∨ break c in DIMACS: -8387 -8388 8389 1112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 278}_2 ∧ -b^{4, 278}_1 ∧ -b^{4, 278}_0 ∧ true) c in CNF: c -b^{4, 278}_2 ∨ b^{4, 278}_1 ∨ b^{4, 278}_0 ∨ false c in DIMACS: -8387 8388 8389 0 c 3 does not represent an automaton state. c -(-b^{4, 278}_2 ∧ b^{4, 278}_1 ∧ b^{4, 278}_0 ∧ true) c in CNF: c b^{4, 278}_2 ∨ -b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ false c in DIMACS: 8387 -8388 -8389 0 c -3 does not represent an automaton state. c -( b^{4, 278}_2 ∧ b^{4, 278}_1 ∧ b^{4, 278}_0 ∧ true) c in CNF: c -b^{4, 278}_2 ∨ -b^{4, 278}_1 ∨ -b^{4, 278}_0 ∨ false c in DIMACS: -8387 -8388 -8389 0 c i = 279 c -2+1 --> -1 c ( b^{4, 279}_2 ∧ b^{4, 279}_1 ∧ -b^{4, 279}_0 ∧ p_1116) -> ( b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ b^{4, 280}_0) c in CNF: c -b^{4, 279}_2 ∨ -b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ -p_1116 ∨ b^{4, 280}_2 c -b^{4, 279}_2 ∨ -b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ -p_1116 ∨ -b^{4, 280}_1 c -b^{4, 279}_2 ∨ -b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ -p_1116 ∨ b^{4, 280}_0 c in DIMACS: -8390 -8391 8392 -1116 8393 0 -8390 -8391 8392 -1116 -8394 0 -8390 -8391 8392 -1116 8395 0 c -1+1 --> 0 c ( b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ b^{4, 279}_0 ∧ p_1116) -> (-b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ -b^{4, 280}_0) c in CNF: c -b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ -p_1116 ∨ -b^{4, 280}_2 c -b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ -p_1116 ∨ -b^{4, 280}_1 c -b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ -p_1116 ∨ -b^{4, 280}_0 c in DIMACS: -8390 8391 -8392 -1116 -8393 0 -8390 8391 -8392 -1116 -8394 0 -8390 8391 -8392 -1116 -8395 0 c 0+1 --> 1 c (-b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ -b^{4, 279}_0 ∧ p_1116) -> (-b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ b^{4, 280}_0) c in CNF: c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ -p_1116 ∨ -b^{4, 280}_2 c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ -p_1116 ∨ -b^{4, 280}_1 c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ -p_1116 ∨ b^{4, 280}_0 c in DIMACS: 8390 8391 8392 -1116 -8393 0 8390 8391 8392 -1116 -8394 0 8390 8391 8392 -1116 8395 0 c 1+1 --> 2 c (-b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ b^{4, 279}_0 ∧ p_1116) -> (-b^{4, 280}_2 ∧ b^{4, 280}_1 ∧ -b^{4, 280}_0) c in CNF: c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ -p_1116 ∨ -b^{4, 280}_2 c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ -p_1116 ∨ b^{4, 280}_1 c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ -p_1116 ∨ -b^{4, 280}_0 c in DIMACS: 8390 8391 -8392 -1116 -8393 0 8390 8391 -8392 -1116 8394 0 8390 8391 -8392 -1116 -8395 0 c 2+1 --> break c (-b^{4, 279}_2 ∧ b^{4, 279}_1 ∧ -b^{4, 279}_0 ∧ p_1116) -> break c in CNF: c b^{4, 279}_2 ∨ -b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ -p_1116 ∨ break c in DIMACS: 8390 -8391 8392 -1116 1162 0 c 2-1 --> 1 c (-b^{4, 279}_2 ∧ b^{4, 279}_1 ∧ -b^{4, 279}_0 ∧ -p_1116) -> (-b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ b^{4, 280}_0) c in CNF: c b^{4, 279}_2 ∨ -b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ p_1116 ∨ -b^{4, 280}_2 c b^{4, 279}_2 ∨ -b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ p_1116 ∨ -b^{4, 280}_1 c b^{4, 279}_2 ∨ -b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ p_1116 ∨ b^{4, 280}_0 c in DIMACS: 8390 -8391 8392 1116 -8393 0 8390 -8391 8392 1116 -8394 0 8390 -8391 8392 1116 8395 0 c 1-1 --> 0 c (-b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ b^{4, 279}_0 ∧ -p_1116) -> (-b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ -b^{4, 280}_0) c in CNF: c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ p_1116 ∨ -b^{4, 280}_2 c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ p_1116 ∨ -b^{4, 280}_1 c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ p_1116 ∨ -b^{4, 280}_0 c in DIMACS: 8390 8391 -8392 1116 -8393 0 8390 8391 -8392 1116 -8394 0 8390 8391 -8392 1116 -8395 0 c 0-1 --> -1 c (-b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ -b^{4, 279}_0 ∧ -p_1116) -> ( b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ b^{4, 280}_0) c in CNF: c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ p_1116 ∨ b^{4, 280}_2 c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ p_1116 ∨ -b^{4, 280}_1 c b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ p_1116 ∨ b^{4, 280}_0 c in DIMACS: 8390 8391 8392 1116 8393 0 8390 8391 8392 1116 -8394 0 8390 8391 8392 1116 8395 0 c -1-1 --> -2 c ( b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ b^{4, 279}_0 ∧ -p_1116) -> ( b^{4, 280}_2 ∧ b^{4, 280}_1 ∧ -b^{4, 280}_0) c in CNF: c -b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ p_1116 ∨ b^{4, 280}_2 c -b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ p_1116 ∨ b^{4, 280}_1 c -b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ p_1116 ∨ -b^{4, 280}_0 c in DIMACS: -8390 8391 -8392 1116 8393 0 -8390 8391 -8392 1116 8394 0 -8390 8391 -8392 1116 -8395 0 c -2-1 --> break c ( b^{4, 279}_2 ∧ b^{4, 279}_1 ∧ -b^{4, 279}_0 ∧ -p_1116) -> break c in CNF: c -b^{4, 279}_2 ∨ -b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ p_1116 ∨ break c in DIMACS: -8390 -8391 8392 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 279}_2 ∧ -b^{4, 279}_1 ∧ -b^{4, 279}_0 ∧ true) c in CNF: c -b^{4, 279}_2 ∨ b^{4, 279}_1 ∨ b^{4, 279}_0 ∨ false c in DIMACS: -8390 8391 8392 0 c 3 does not represent an automaton state. c -(-b^{4, 279}_2 ∧ b^{4, 279}_1 ∧ b^{4, 279}_0 ∧ true) c in CNF: c b^{4, 279}_2 ∨ -b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ false c in DIMACS: 8390 -8391 -8392 0 c -3 does not represent an automaton state. c -( b^{4, 279}_2 ∧ b^{4, 279}_1 ∧ b^{4, 279}_0 ∧ true) c in CNF: c -b^{4, 279}_2 ∨ -b^{4, 279}_1 ∨ -b^{4, 279}_0 ∨ false c in DIMACS: -8390 -8391 -8392 0 c i = 280 c -2+1 --> -1 c ( b^{4, 280}_2 ∧ b^{4, 280}_1 ∧ -b^{4, 280}_0 ∧ p_1120) -> ( b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ b^{4, 281}_0) c in CNF: c -b^{4, 280}_2 ∨ -b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ -p_1120 ∨ b^{4, 281}_2 c -b^{4, 280}_2 ∨ -b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ -p_1120 ∨ -b^{4, 281}_1 c -b^{4, 280}_2 ∨ -b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ -p_1120 ∨ b^{4, 281}_0 c in DIMACS: -8393 -8394 8395 -1120 8396 0 -8393 -8394 8395 -1120 -8397 0 -8393 -8394 8395 -1120 8398 0 c -1+1 --> 0 c ( b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ b^{4, 280}_0 ∧ p_1120) -> (-b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ -b^{4, 281}_0) c in CNF: c -b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ -p_1120 ∨ -b^{4, 281}_2 c -b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ -p_1120 ∨ -b^{4, 281}_1 c -b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ -p_1120 ∨ -b^{4, 281}_0 c in DIMACS: -8393 8394 -8395 -1120 -8396 0 -8393 8394 -8395 -1120 -8397 0 -8393 8394 -8395 -1120 -8398 0 c 0+1 --> 1 c (-b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ -b^{4, 280}_0 ∧ p_1120) -> (-b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ b^{4, 281}_0) c in CNF: c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ -p_1120 ∨ -b^{4, 281}_2 c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ -p_1120 ∨ -b^{4, 281}_1 c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ -p_1120 ∨ b^{4, 281}_0 c in DIMACS: 8393 8394 8395 -1120 -8396 0 8393 8394 8395 -1120 -8397 0 8393 8394 8395 -1120 8398 0 c 1+1 --> 2 c (-b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ b^{4, 280}_0 ∧ p_1120) -> (-b^{4, 281}_2 ∧ b^{4, 281}_1 ∧ -b^{4, 281}_0) c in CNF: c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ -p_1120 ∨ -b^{4, 281}_2 c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ -p_1120 ∨ b^{4, 281}_1 c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ -p_1120 ∨ -b^{4, 281}_0 c in DIMACS: 8393 8394 -8395 -1120 -8396 0 8393 8394 -8395 -1120 8397 0 8393 8394 -8395 -1120 -8398 0 c 2+1 --> break c (-b^{4, 280}_2 ∧ b^{4, 280}_1 ∧ -b^{4, 280}_0 ∧ p_1120) -> break c in CNF: c b^{4, 280}_2 ∨ -b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ -p_1120 ∨ break c in DIMACS: 8393 -8394 8395 -1120 1162 0 c 2-1 --> 1 c (-b^{4, 280}_2 ∧ b^{4, 280}_1 ∧ -b^{4, 280}_0 ∧ -p_1120) -> (-b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ b^{4, 281}_0) c in CNF: c b^{4, 280}_2 ∨ -b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ p_1120 ∨ -b^{4, 281}_2 c b^{4, 280}_2 ∨ -b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ p_1120 ∨ -b^{4, 281}_1 c b^{4, 280}_2 ∨ -b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ p_1120 ∨ b^{4, 281}_0 c in DIMACS: 8393 -8394 8395 1120 -8396 0 8393 -8394 8395 1120 -8397 0 8393 -8394 8395 1120 8398 0 c 1-1 --> 0 c (-b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ b^{4, 280}_0 ∧ -p_1120) -> (-b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ -b^{4, 281}_0) c in CNF: c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ p_1120 ∨ -b^{4, 281}_2 c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ p_1120 ∨ -b^{4, 281}_1 c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ p_1120 ∨ -b^{4, 281}_0 c in DIMACS: 8393 8394 -8395 1120 -8396 0 8393 8394 -8395 1120 -8397 0 8393 8394 -8395 1120 -8398 0 c 0-1 --> -1 c (-b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ -b^{4, 280}_0 ∧ -p_1120) -> ( b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ b^{4, 281}_0) c in CNF: c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ p_1120 ∨ b^{4, 281}_2 c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ p_1120 ∨ -b^{4, 281}_1 c b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ p_1120 ∨ b^{4, 281}_0 c in DIMACS: 8393 8394 8395 1120 8396 0 8393 8394 8395 1120 -8397 0 8393 8394 8395 1120 8398 0 c -1-1 --> -2 c ( b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ b^{4, 280}_0 ∧ -p_1120) -> ( b^{4, 281}_2 ∧ b^{4, 281}_1 ∧ -b^{4, 281}_0) c in CNF: c -b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ p_1120 ∨ b^{4, 281}_2 c -b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ p_1120 ∨ b^{4, 281}_1 c -b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ p_1120 ∨ -b^{4, 281}_0 c in DIMACS: -8393 8394 -8395 1120 8396 0 -8393 8394 -8395 1120 8397 0 -8393 8394 -8395 1120 -8398 0 c -2-1 --> break c ( b^{4, 280}_2 ∧ b^{4, 280}_1 ∧ -b^{4, 280}_0 ∧ -p_1120) -> break c in CNF: c -b^{4, 280}_2 ∨ -b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ p_1120 ∨ break c in DIMACS: -8393 -8394 8395 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 280}_2 ∧ -b^{4, 280}_1 ∧ -b^{4, 280}_0 ∧ true) c in CNF: c -b^{4, 280}_2 ∨ b^{4, 280}_1 ∨ b^{4, 280}_0 ∨ false c in DIMACS: -8393 8394 8395 0 c 3 does not represent an automaton state. c -(-b^{4, 280}_2 ∧ b^{4, 280}_1 ∧ b^{4, 280}_0 ∧ true) c in CNF: c b^{4, 280}_2 ∨ -b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ false c in DIMACS: 8393 -8394 -8395 0 c -3 does not represent an automaton state. c -( b^{4, 280}_2 ∧ b^{4, 280}_1 ∧ b^{4, 280}_0 ∧ true) c in CNF: c -b^{4, 280}_2 ∨ -b^{4, 280}_1 ∨ -b^{4, 280}_0 ∨ false c in DIMACS: -8393 -8394 -8395 0 c i = 281 c -2+1 --> -1 c ( b^{4, 281}_2 ∧ b^{4, 281}_1 ∧ -b^{4, 281}_0 ∧ p_1124) -> ( b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ b^{4, 282}_0) c in CNF: c -b^{4, 281}_2 ∨ -b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ -p_1124 ∨ b^{4, 282}_2 c -b^{4, 281}_2 ∨ -b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ -p_1124 ∨ -b^{4, 282}_1 c -b^{4, 281}_2 ∨ -b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ -p_1124 ∨ b^{4, 282}_0 c in DIMACS: -8396 -8397 8398 -1124 8399 0 -8396 -8397 8398 -1124 -8400 0 -8396 -8397 8398 -1124 8401 0 c -1+1 --> 0 c ( b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ b^{4, 281}_0 ∧ p_1124) -> (-b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ -b^{4, 282}_0) c in CNF: c -b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ -p_1124 ∨ -b^{4, 282}_2 c -b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ -p_1124 ∨ -b^{4, 282}_1 c -b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ -p_1124 ∨ -b^{4, 282}_0 c in DIMACS: -8396 8397 -8398 -1124 -8399 0 -8396 8397 -8398 -1124 -8400 0 -8396 8397 -8398 -1124 -8401 0 c 0+1 --> 1 c (-b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ -b^{4, 281}_0 ∧ p_1124) -> (-b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ b^{4, 282}_0) c in CNF: c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ -p_1124 ∨ -b^{4, 282}_2 c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ -p_1124 ∨ -b^{4, 282}_1 c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ -p_1124 ∨ b^{4, 282}_0 c in DIMACS: 8396 8397 8398 -1124 -8399 0 8396 8397 8398 -1124 -8400 0 8396 8397 8398 -1124 8401 0 c 1+1 --> 2 c (-b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ b^{4, 281}_0 ∧ p_1124) -> (-b^{4, 282}_2 ∧ b^{4, 282}_1 ∧ -b^{4, 282}_0) c in CNF: c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ -p_1124 ∨ -b^{4, 282}_2 c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ -p_1124 ∨ b^{4, 282}_1 c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ -p_1124 ∨ -b^{4, 282}_0 c in DIMACS: 8396 8397 -8398 -1124 -8399 0 8396 8397 -8398 -1124 8400 0 8396 8397 -8398 -1124 -8401 0 c 2+1 --> break c (-b^{4, 281}_2 ∧ b^{4, 281}_1 ∧ -b^{4, 281}_0 ∧ p_1124) -> break c in CNF: c b^{4, 281}_2 ∨ -b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ -p_1124 ∨ break c in DIMACS: 8396 -8397 8398 -1124 1162 0 c 2-1 --> 1 c (-b^{4, 281}_2 ∧ b^{4, 281}_1 ∧ -b^{4, 281}_0 ∧ -p_1124) -> (-b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ b^{4, 282}_0) c in CNF: c b^{4, 281}_2 ∨ -b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ p_1124 ∨ -b^{4, 282}_2 c b^{4, 281}_2 ∨ -b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ p_1124 ∨ -b^{4, 282}_1 c b^{4, 281}_2 ∨ -b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ p_1124 ∨ b^{4, 282}_0 c in DIMACS: 8396 -8397 8398 1124 -8399 0 8396 -8397 8398 1124 -8400 0 8396 -8397 8398 1124 8401 0 c 1-1 --> 0 c (-b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ b^{4, 281}_0 ∧ -p_1124) -> (-b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ -b^{4, 282}_0) c in CNF: c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ p_1124 ∨ -b^{4, 282}_2 c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ p_1124 ∨ -b^{4, 282}_1 c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ p_1124 ∨ -b^{4, 282}_0 c in DIMACS: 8396 8397 -8398 1124 -8399 0 8396 8397 -8398 1124 -8400 0 8396 8397 -8398 1124 -8401 0 c 0-1 --> -1 c (-b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ -b^{4, 281}_0 ∧ -p_1124) -> ( b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ b^{4, 282}_0) c in CNF: c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ p_1124 ∨ b^{4, 282}_2 c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ p_1124 ∨ -b^{4, 282}_1 c b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ p_1124 ∨ b^{4, 282}_0 c in DIMACS: 8396 8397 8398 1124 8399 0 8396 8397 8398 1124 -8400 0 8396 8397 8398 1124 8401 0 c -1-1 --> -2 c ( b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ b^{4, 281}_0 ∧ -p_1124) -> ( b^{4, 282}_2 ∧ b^{4, 282}_1 ∧ -b^{4, 282}_0) c in CNF: c -b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ p_1124 ∨ b^{4, 282}_2 c -b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ p_1124 ∨ b^{4, 282}_1 c -b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ p_1124 ∨ -b^{4, 282}_0 c in DIMACS: -8396 8397 -8398 1124 8399 0 -8396 8397 -8398 1124 8400 0 -8396 8397 -8398 1124 -8401 0 c -2-1 --> break c ( b^{4, 281}_2 ∧ b^{4, 281}_1 ∧ -b^{4, 281}_0 ∧ -p_1124) -> break c in CNF: c -b^{4, 281}_2 ∨ -b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ p_1124 ∨ break c in DIMACS: -8396 -8397 8398 1124 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 281}_2 ∧ -b^{4, 281}_1 ∧ -b^{4, 281}_0 ∧ true) c in CNF: c -b^{4, 281}_2 ∨ b^{4, 281}_1 ∨ b^{4, 281}_0 ∨ false c in DIMACS: -8396 8397 8398 0 c 3 does not represent an automaton state. c -(-b^{4, 281}_2 ∧ b^{4, 281}_1 ∧ b^{4, 281}_0 ∧ true) c in CNF: c b^{4, 281}_2 ∨ -b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ false c in DIMACS: 8396 -8397 -8398 0 c -3 does not represent an automaton state. c -( b^{4, 281}_2 ∧ b^{4, 281}_1 ∧ b^{4, 281}_0 ∧ true) c in CNF: c -b^{4, 281}_2 ∨ -b^{4, 281}_1 ∨ -b^{4, 281}_0 ∨ false c in DIMACS: -8396 -8397 -8398 0 c i = 282 c -2+1 --> -1 c ( b^{4, 282}_2 ∧ b^{4, 282}_1 ∧ -b^{4, 282}_0 ∧ p_1128) -> ( b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ b^{4, 283}_0) c in CNF: c -b^{4, 282}_2 ∨ -b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ -p_1128 ∨ b^{4, 283}_2 c -b^{4, 282}_2 ∨ -b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ -p_1128 ∨ -b^{4, 283}_1 c -b^{4, 282}_2 ∨ -b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ -p_1128 ∨ b^{4, 283}_0 c in DIMACS: -8399 -8400 8401 -1128 8402 0 -8399 -8400 8401 -1128 -8403 0 -8399 -8400 8401 -1128 8404 0 c -1+1 --> 0 c ( b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ b^{4, 282}_0 ∧ p_1128) -> (-b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ -b^{4, 283}_0) c in CNF: c -b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ -p_1128 ∨ -b^{4, 283}_2 c -b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ -p_1128 ∨ -b^{4, 283}_1 c -b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ -p_1128 ∨ -b^{4, 283}_0 c in DIMACS: -8399 8400 -8401 -1128 -8402 0 -8399 8400 -8401 -1128 -8403 0 -8399 8400 -8401 -1128 -8404 0 c 0+1 --> 1 c (-b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ -b^{4, 282}_0 ∧ p_1128) -> (-b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ b^{4, 283}_0) c in CNF: c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ -p_1128 ∨ -b^{4, 283}_2 c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ -p_1128 ∨ -b^{4, 283}_1 c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ -p_1128 ∨ b^{4, 283}_0 c in DIMACS: 8399 8400 8401 -1128 -8402 0 8399 8400 8401 -1128 -8403 0 8399 8400 8401 -1128 8404 0 c 1+1 --> 2 c (-b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ b^{4, 282}_0 ∧ p_1128) -> (-b^{4, 283}_2 ∧ b^{4, 283}_1 ∧ -b^{4, 283}_0) c in CNF: c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ -p_1128 ∨ -b^{4, 283}_2 c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ -p_1128 ∨ b^{4, 283}_1 c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ -p_1128 ∨ -b^{4, 283}_0 c in DIMACS: 8399 8400 -8401 -1128 -8402 0 8399 8400 -8401 -1128 8403 0 8399 8400 -8401 -1128 -8404 0 c 2+1 --> break c (-b^{4, 282}_2 ∧ b^{4, 282}_1 ∧ -b^{4, 282}_0 ∧ p_1128) -> break c in CNF: c b^{4, 282}_2 ∨ -b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ -p_1128 ∨ break c in DIMACS: 8399 -8400 8401 -1128 1162 0 c 2-1 --> 1 c (-b^{4, 282}_2 ∧ b^{4, 282}_1 ∧ -b^{4, 282}_0 ∧ -p_1128) -> (-b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ b^{4, 283}_0) c in CNF: c b^{4, 282}_2 ∨ -b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ p_1128 ∨ -b^{4, 283}_2 c b^{4, 282}_2 ∨ -b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ p_1128 ∨ -b^{4, 283}_1 c b^{4, 282}_2 ∨ -b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ p_1128 ∨ b^{4, 283}_0 c in DIMACS: 8399 -8400 8401 1128 -8402 0 8399 -8400 8401 1128 -8403 0 8399 -8400 8401 1128 8404 0 c 1-1 --> 0 c (-b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ b^{4, 282}_0 ∧ -p_1128) -> (-b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ -b^{4, 283}_0) c in CNF: c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ p_1128 ∨ -b^{4, 283}_2 c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ p_1128 ∨ -b^{4, 283}_1 c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ p_1128 ∨ -b^{4, 283}_0 c in DIMACS: 8399 8400 -8401 1128 -8402 0 8399 8400 -8401 1128 -8403 0 8399 8400 -8401 1128 -8404 0 c 0-1 --> -1 c (-b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ -b^{4, 282}_0 ∧ -p_1128) -> ( b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ b^{4, 283}_0) c in CNF: c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ p_1128 ∨ b^{4, 283}_2 c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ p_1128 ∨ -b^{4, 283}_1 c b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ p_1128 ∨ b^{4, 283}_0 c in DIMACS: 8399 8400 8401 1128 8402 0 8399 8400 8401 1128 -8403 0 8399 8400 8401 1128 8404 0 c -1-1 --> -2 c ( b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ b^{4, 282}_0 ∧ -p_1128) -> ( b^{4, 283}_2 ∧ b^{4, 283}_1 ∧ -b^{4, 283}_0) c in CNF: c -b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ p_1128 ∨ b^{4, 283}_2 c -b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ p_1128 ∨ b^{4, 283}_1 c -b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ p_1128 ∨ -b^{4, 283}_0 c in DIMACS: -8399 8400 -8401 1128 8402 0 -8399 8400 -8401 1128 8403 0 -8399 8400 -8401 1128 -8404 0 c -2-1 --> break c ( b^{4, 282}_2 ∧ b^{4, 282}_1 ∧ -b^{4, 282}_0 ∧ -p_1128) -> break c in CNF: c -b^{4, 282}_2 ∨ -b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ p_1128 ∨ break c in DIMACS: -8399 -8400 8401 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 282}_2 ∧ -b^{4, 282}_1 ∧ -b^{4, 282}_0 ∧ true) c in CNF: c -b^{4, 282}_2 ∨ b^{4, 282}_1 ∨ b^{4, 282}_0 ∨ false c in DIMACS: -8399 8400 8401 0 c 3 does not represent an automaton state. c -(-b^{4, 282}_2 ∧ b^{4, 282}_1 ∧ b^{4, 282}_0 ∧ true) c in CNF: c b^{4, 282}_2 ∨ -b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ false c in DIMACS: 8399 -8400 -8401 0 c -3 does not represent an automaton state. c -( b^{4, 282}_2 ∧ b^{4, 282}_1 ∧ b^{4, 282}_0 ∧ true) c in CNF: c -b^{4, 282}_2 ∨ -b^{4, 282}_1 ∨ -b^{4, 282}_0 ∨ false c in DIMACS: -8399 -8400 -8401 0 c i = 283 c -2+1 --> -1 c ( b^{4, 283}_2 ∧ b^{4, 283}_1 ∧ -b^{4, 283}_0 ∧ p_1132) -> ( b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ b^{4, 284}_0) c in CNF: c -b^{4, 283}_2 ∨ -b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ -p_1132 ∨ b^{4, 284}_2 c -b^{4, 283}_2 ∨ -b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ -p_1132 ∨ -b^{4, 284}_1 c -b^{4, 283}_2 ∨ -b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ -p_1132 ∨ b^{4, 284}_0 c in DIMACS: -8402 -8403 8404 -1132 8405 0 -8402 -8403 8404 -1132 -8406 0 -8402 -8403 8404 -1132 8407 0 c -1+1 --> 0 c ( b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ b^{4, 283}_0 ∧ p_1132) -> (-b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ -b^{4, 284}_0) c in CNF: c -b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ -p_1132 ∨ -b^{4, 284}_2 c -b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ -p_1132 ∨ -b^{4, 284}_1 c -b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ -p_1132 ∨ -b^{4, 284}_0 c in DIMACS: -8402 8403 -8404 -1132 -8405 0 -8402 8403 -8404 -1132 -8406 0 -8402 8403 -8404 -1132 -8407 0 c 0+1 --> 1 c (-b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ -b^{4, 283}_0 ∧ p_1132) -> (-b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ b^{4, 284}_0) c in CNF: c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ -p_1132 ∨ -b^{4, 284}_2 c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ -p_1132 ∨ -b^{4, 284}_1 c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ -p_1132 ∨ b^{4, 284}_0 c in DIMACS: 8402 8403 8404 -1132 -8405 0 8402 8403 8404 -1132 -8406 0 8402 8403 8404 -1132 8407 0 c 1+1 --> 2 c (-b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ b^{4, 283}_0 ∧ p_1132) -> (-b^{4, 284}_2 ∧ b^{4, 284}_1 ∧ -b^{4, 284}_0) c in CNF: c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ -p_1132 ∨ -b^{4, 284}_2 c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ -p_1132 ∨ b^{4, 284}_1 c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ -p_1132 ∨ -b^{4, 284}_0 c in DIMACS: 8402 8403 -8404 -1132 -8405 0 8402 8403 -8404 -1132 8406 0 8402 8403 -8404 -1132 -8407 0 c 2+1 --> break c (-b^{4, 283}_2 ∧ b^{4, 283}_1 ∧ -b^{4, 283}_0 ∧ p_1132) -> break c in CNF: c b^{4, 283}_2 ∨ -b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ -p_1132 ∨ break c in DIMACS: 8402 -8403 8404 -1132 1162 0 c 2-1 --> 1 c (-b^{4, 283}_2 ∧ b^{4, 283}_1 ∧ -b^{4, 283}_0 ∧ -p_1132) -> (-b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ b^{4, 284}_0) c in CNF: c b^{4, 283}_2 ∨ -b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ p_1132 ∨ -b^{4, 284}_2 c b^{4, 283}_2 ∨ -b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ p_1132 ∨ -b^{4, 284}_1 c b^{4, 283}_2 ∨ -b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ p_1132 ∨ b^{4, 284}_0 c in DIMACS: 8402 -8403 8404 1132 -8405 0 8402 -8403 8404 1132 -8406 0 8402 -8403 8404 1132 8407 0 c 1-1 --> 0 c (-b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ b^{4, 283}_0 ∧ -p_1132) -> (-b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ -b^{4, 284}_0) c in CNF: c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ p_1132 ∨ -b^{4, 284}_2 c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ p_1132 ∨ -b^{4, 284}_1 c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ p_1132 ∨ -b^{4, 284}_0 c in DIMACS: 8402 8403 -8404 1132 -8405 0 8402 8403 -8404 1132 -8406 0 8402 8403 -8404 1132 -8407 0 c 0-1 --> -1 c (-b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ -b^{4, 283}_0 ∧ -p_1132) -> ( b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ b^{4, 284}_0) c in CNF: c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ p_1132 ∨ b^{4, 284}_2 c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ p_1132 ∨ -b^{4, 284}_1 c b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ p_1132 ∨ b^{4, 284}_0 c in DIMACS: 8402 8403 8404 1132 8405 0 8402 8403 8404 1132 -8406 0 8402 8403 8404 1132 8407 0 c -1-1 --> -2 c ( b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ b^{4, 283}_0 ∧ -p_1132) -> ( b^{4, 284}_2 ∧ b^{4, 284}_1 ∧ -b^{4, 284}_0) c in CNF: c -b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ p_1132 ∨ b^{4, 284}_2 c -b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ p_1132 ∨ b^{4, 284}_1 c -b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ p_1132 ∨ -b^{4, 284}_0 c in DIMACS: -8402 8403 -8404 1132 8405 0 -8402 8403 -8404 1132 8406 0 -8402 8403 -8404 1132 -8407 0 c -2-1 --> break c ( b^{4, 283}_2 ∧ b^{4, 283}_1 ∧ -b^{4, 283}_0 ∧ -p_1132) -> break c in CNF: c -b^{4, 283}_2 ∨ -b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ p_1132 ∨ break c in DIMACS: -8402 -8403 8404 1132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 283}_2 ∧ -b^{4, 283}_1 ∧ -b^{4, 283}_0 ∧ true) c in CNF: c -b^{4, 283}_2 ∨ b^{4, 283}_1 ∨ b^{4, 283}_0 ∨ false c in DIMACS: -8402 8403 8404 0 c 3 does not represent an automaton state. c -(-b^{4, 283}_2 ∧ b^{4, 283}_1 ∧ b^{4, 283}_0 ∧ true) c in CNF: c b^{4, 283}_2 ∨ -b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ false c in DIMACS: 8402 -8403 -8404 0 c -3 does not represent an automaton state. c -( b^{4, 283}_2 ∧ b^{4, 283}_1 ∧ b^{4, 283}_0 ∧ true) c in CNF: c -b^{4, 283}_2 ∨ -b^{4, 283}_1 ∨ -b^{4, 283}_0 ∨ false c in DIMACS: -8402 -8403 -8404 0 c i = 284 c -2+1 --> -1 c ( b^{4, 284}_2 ∧ b^{4, 284}_1 ∧ -b^{4, 284}_0 ∧ p_1136) -> ( b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ b^{4, 285}_0) c in CNF: c -b^{4, 284}_2 ∨ -b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ -p_1136 ∨ b^{4, 285}_2 c -b^{4, 284}_2 ∨ -b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ -p_1136 ∨ -b^{4, 285}_1 c -b^{4, 284}_2 ∨ -b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ -p_1136 ∨ b^{4, 285}_0 c in DIMACS: -8405 -8406 8407 -1136 8408 0 -8405 -8406 8407 -1136 -8409 0 -8405 -8406 8407 -1136 8410 0 c -1+1 --> 0 c ( b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ b^{4, 284}_0 ∧ p_1136) -> (-b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ -b^{4, 285}_0) c in CNF: c -b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ -p_1136 ∨ -b^{4, 285}_2 c -b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ -p_1136 ∨ -b^{4, 285}_1 c -b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ -p_1136 ∨ -b^{4, 285}_0 c in DIMACS: -8405 8406 -8407 -1136 -8408 0 -8405 8406 -8407 -1136 -8409 0 -8405 8406 -8407 -1136 -8410 0 c 0+1 --> 1 c (-b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ -b^{4, 284}_0 ∧ p_1136) -> (-b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ b^{4, 285}_0) c in CNF: c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ -p_1136 ∨ -b^{4, 285}_2 c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ -p_1136 ∨ -b^{4, 285}_1 c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ -p_1136 ∨ b^{4, 285}_0 c in DIMACS: 8405 8406 8407 -1136 -8408 0 8405 8406 8407 -1136 -8409 0 8405 8406 8407 -1136 8410 0 c 1+1 --> 2 c (-b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ b^{4, 284}_0 ∧ p_1136) -> (-b^{4, 285}_2 ∧ b^{4, 285}_1 ∧ -b^{4, 285}_0) c in CNF: c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ -p_1136 ∨ -b^{4, 285}_2 c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ -p_1136 ∨ b^{4, 285}_1 c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ -p_1136 ∨ -b^{4, 285}_0 c in DIMACS: 8405 8406 -8407 -1136 -8408 0 8405 8406 -8407 -1136 8409 0 8405 8406 -8407 -1136 -8410 0 c 2+1 --> break c (-b^{4, 284}_2 ∧ b^{4, 284}_1 ∧ -b^{4, 284}_0 ∧ p_1136) -> break c in CNF: c b^{4, 284}_2 ∨ -b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ -p_1136 ∨ break c in DIMACS: 8405 -8406 8407 -1136 1162 0 c 2-1 --> 1 c (-b^{4, 284}_2 ∧ b^{4, 284}_1 ∧ -b^{4, 284}_0 ∧ -p_1136) -> (-b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ b^{4, 285}_0) c in CNF: c b^{4, 284}_2 ∨ -b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ p_1136 ∨ -b^{4, 285}_2 c b^{4, 284}_2 ∨ -b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ p_1136 ∨ -b^{4, 285}_1 c b^{4, 284}_2 ∨ -b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ p_1136 ∨ b^{4, 285}_0 c in DIMACS: 8405 -8406 8407 1136 -8408 0 8405 -8406 8407 1136 -8409 0 8405 -8406 8407 1136 8410 0 c 1-1 --> 0 c (-b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ b^{4, 284}_0 ∧ -p_1136) -> (-b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ -b^{4, 285}_0) c in CNF: c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ p_1136 ∨ -b^{4, 285}_2 c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ p_1136 ∨ -b^{4, 285}_1 c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ p_1136 ∨ -b^{4, 285}_0 c in DIMACS: 8405 8406 -8407 1136 -8408 0 8405 8406 -8407 1136 -8409 0 8405 8406 -8407 1136 -8410 0 c 0-1 --> -1 c (-b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ -b^{4, 284}_0 ∧ -p_1136) -> ( b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ b^{4, 285}_0) c in CNF: c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ p_1136 ∨ b^{4, 285}_2 c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ p_1136 ∨ -b^{4, 285}_1 c b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ p_1136 ∨ b^{4, 285}_0 c in DIMACS: 8405 8406 8407 1136 8408 0 8405 8406 8407 1136 -8409 0 8405 8406 8407 1136 8410 0 c -1-1 --> -2 c ( b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ b^{4, 284}_0 ∧ -p_1136) -> ( b^{4, 285}_2 ∧ b^{4, 285}_1 ∧ -b^{4, 285}_0) c in CNF: c -b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ p_1136 ∨ b^{4, 285}_2 c -b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ p_1136 ∨ b^{4, 285}_1 c -b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ p_1136 ∨ -b^{4, 285}_0 c in DIMACS: -8405 8406 -8407 1136 8408 0 -8405 8406 -8407 1136 8409 0 -8405 8406 -8407 1136 -8410 0 c -2-1 --> break c ( b^{4, 284}_2 ∧ b^{4, 284}_1 ∧ -b^{4, 284}_0 ∧ -p_1136) -> break c in CNF: c -b^{4, 284}_2 ∨ -b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ p_1136 ∨ break c in DIMACS: -8405 -8406 8407 1136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 284}_2 ∧ -b^{4, 284}_1 ∧ -b^{4, 284}_0 ∧ true) c in CNF: c -b^{4, 284}_2 ∨ b^{4, 284}_1 ∨ b^{4, 284}_0 ∨ false c in DIMACS: -8405 8406 8407 0 c 3 does not represent an automaton state. c -(-b^{4, 284}_2 ∧ b^{4, 284}_1 ∧ b^{4, 284}_0 ∧ true) c in CNF: c b^{4, 284}_2 ∨ -b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ false c in DIMACS: 8405 -8406 -8407 0 c -3 does not represent an automaton state. c -( b^{4, 284}_2 ∧ b^{4, 284}_1 ∧ b^{4, 284}_0 ∧ true) c in CNF: c -b^{4, 284}_2 ∨ -b^{4, 284}_1 ∨ -b^{4, 284}_0 ∨ false c in DIMACS: -8405 -8406 -8407 0 c i = 285 c -2+1 --> -1 c ( b^{4, 285}_2 ∧ b^{4, 285}_1 ∧ -b^{4, 285}_0 ∧ p_1140) -> ( b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ b^{4, 286}_0) c in CNF: c -b^{4, 285}_2 ∨ -b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ -p_1140 ∨ b^{4, 286}_2 c -b^{4, 285}_2 ∨ -b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ -p_1140 ∨ -b^{4, 286}_1 c -b^{4, 285}_2 ∨ -b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ -p_1140 ∨ b^{4, 286}_0 c in DIMACS: -8408 -8409 8410 -1140 8411 0 -8408 -8409 8410 -1140 -8412 0 -8408 -8409 8410 -1140 8413 0 c -1+1 --> 0 c ( b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ b^{4, 285}_0 ∧ p_1140) -> (-b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ -b^{4, 286}_0) c in CNF: c -b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ -p_1140 ∨ -b^{4, 286}_2 c -b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ -p_1140 ∨ -b^{4, 286}_1 c -b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ -p_1140 ∨ -b^{4, 286}_0 c in DIMACS: -8408 8409 -8410 -1140 -8411 0 -8408 8409 -8410 -1140 -8412 0 -8408 8409 -8410 -1140 -8413 0 c 0+1 --> 1 c (-b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ -b^{4, 285}_0 ∧ p_1140) -> (-b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ b^{4, 286}_0) c in CNF: c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ -p_1140 ∨ -b^{4, 286}_2 c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ -p_1140 ∨ -b^{4, 286}_1 c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ -p_1140 ∨ b^{4, 286}_0 c in DIMACS: 8408 8409 8410 -1140 -8411 0 8408 8409 8410 -1140 -8412 0 8408 8409 8410 -1140 8413 0 c 1+1 --> 2 c (-b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ b^{4, 285}_0 ∧ p_1140) -> (-b^{4, 286}_2 ∧ b^{4, 286}_1 ∧ -b^{4, 286}_0) c in CNF: c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ -p_1140 ∨ -b^{4, 286}_2 c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ -p_1140 ∨ b^{4, 286}_1 c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ -p_1140 ∨ -b^{4, 286}_0 c in DIMACS: 8408 8409 -8410 -1140 -8411 0 8408 8409 -8410 -1140 8412 0 8408 8409 -8410 -1140 -8413 0 c 2+1 --> break c (-b^{4, 285}_2 ∧ b^{4, 285}_1 ∧ -b^{4, 285}_0 ∧ p_1140) -> break c in CNF: c b^{4, 285}_2 ∨ -b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ -p_1140 ∨ break c in DIMACS: 8408 -8409 8410 -1140 1162 0 c 2-1 --> 1 c (-b^{4, 285}_2 ∧ b^{4, 285}_1 ∧ -b^{4, 285}_0 ∧ -p_1140) -> (-b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ b^{4, 286}_0) c in CNF: c b^{4, 285}_2 ∨ -b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ p_1140 ∨ -b^{4, 286}_2 c b^{4, 285}_2 ∨ -b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ p_1140 ∨ -b^{4, 286}_1 c b^{4, 285}_2 ∨ -b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ p_1140 ∨ b^{4, 286}_0 c in DIMACS: 8408 -8409 8410 1140 -8411 0 8408 -8409 8410 1140 -8412 0 8408 -8409 8410 1140 8413 0 c 1-1 --> 0 c (-b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ b^{4, 285}_0 ∧ -p_1140) -> (-b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ -b^{4, 286}_0) c in CNF: c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ p_1140 ∨ -b^{4, 286}_2 c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ p_1140 ∨ -b^{4, 286}_1 c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ p_1140 ∨ -b^{4, 286}_0 c in DIMACS: 8408 8409 -8410 1140 -8411 0 8408 8409 -8410 1140 -8412 0 8408 8409 -8410 1140 -8413 0 c 0-1 --> -1 c (-b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ -b^{4, 285}_0 ∧ -p_1140) -> ( b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ b^{4, 286}_0) c in CNF: c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ p_1140 ∨ b^{4, 286}_2 c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ p_1140 ∨ -b^{4, 286}_1 c b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ p_1140 ∨ b^{4, 286}_0 c in DIMACS: 8408 8409 8410 1140 8411 0 8408 8409 8410 1140 -8412 0 8408 8409 8410 1140 8413 0 c -1-1 --> -2 c ( b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ b^{4, 285}_0 ∧ -p_1140) -> ( b^{4, 286}_2 ∧ b^{4, 286}_1 ∧ -b^{4, 286}_0) c in CNF: c -b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ p_1140 ∨ b^{4, 286}_2 c -b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ p_1140 ∨ b^{4, 286}_1 c -b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ p_1140 ∨ -b^{4, 286}_0 c in DIMACS: -8408 8409 -8410 1140 8411 0 -8408 8409 -8410 1140 8412 0 -8408 8409 -8410 1140 -8413 0 c -2-1 --> break c ( b^{4, 285}_2 ∧ b^{4, 285}_1 ∧ -b^{4, 285}_0 ∧ -p_1140) -> break c in CNF: c -b^{4, 285}_2 ∨ -b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ p_1140 ∨ break c in DIMACS: -8408 -8409 8410 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 285}_2 ∧ -b^{4, 285}_1 ∧ -b^{4, 285}_0 ∧ true) c in CNF: c -b^{4, 285}_2 ∨ b^{4, 285}_1 ∨ b^{4, 285}_0 ∨ false c in DIMACS: -8408 8409 8410 0 c 3 does not represent an automaton state. c -(-b^{4, 285}_2 ∧ b^{4, 285}_1 ∧ b^{4, 285}_0 ∧ true) c in CNF: c b^{4, 285}_2 ∨ -b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ false c in DIMACS: 8408 -8409 -8410 0 c -3 does not represent an automaton state. c -( b^{4, 285}_2 ∧ b^{4, 285}_1 ∧ b^{4, 285}_0 ∧ true) c in CNF: c -b^{4, 285}_2 ∨ -b^{4, 285}_1 ∨ -b^{4, 285}_0 ∨ false c in DIMACS: -8408 -8409 -8410 0 c i = 286 c -2+1 --> -1 c ( b^{4, 286}_2 ∧ b^{4, 286}_1 ∧ -b^{4, 286}_0 ∧ p_1144) -> ( b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ b^{4, 287}_0) c in CNF: c -b^{4, 286}_2 ∨ -b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ -p_1144 ∨ b^{4, 287}_2 c -b^{4, 286}_2 ∨ -b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ -p_1144 ∨ -b^{4, 287}_1 c -b^{4, 286}_2 ∨ -b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ -p_1144 ∨ b^{4, 287}_0 c in DIMACS: -8411 -8412 8413 -1144 8414 0 -8411 -8412 8413 -1144 -8415 0 -8411 -8412 8413 -1144 8416 0 c -1+1 --> 0 c ( b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ b^{4, 286}_0 ∧ p_1144) -> (-b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ -b^{4, 287}_0) c in CNF: c -b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ -p_1144 ∨ -b^{4, 287}_2 c -b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ -p_1144 ∨ -b^{4, 287}_1 c -b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ -p_1144 ∨ -b^{4, 287}_0 c in DIMACS: -8411 8412 -8413 -1144 -8414 0 -8411 8412 -8413 -1144 -8415 0 -8411 8412 -8413 -1144 -8416 0 c 0+1 --> 1 c (-b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ -b^{4, 286}_0 ∧ p_1144) -> (-b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ b^{4, 287}_0) c in CNF: c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ -p_1144 ∨ -b^{4, 287}_2 c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ -p_1144 ∨ -b^{4, 287}_1 c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ -p_1144 ∨ b^{4, 287}_0 c in DIMACS: 8411 8412 8413 -1144 -8414 0 8411 8412 8413 -1144 -8415 0 8411 8412 8413 -1144 8416 0 c 1+1 --> 2 c (-b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ b^{4, 286}_0 ∧ p_1144) -> (-b^{4, 287}_2 ∧ b^{4, 287}_1 ∧ -b^{4, 287}_0) c in CNF: c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ -p_1144 ∨ -b^{4, 287}_2 c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ -p_1144 ∨ b^{4, 287}_1 c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ -p_1144 ∨ -b^{4, 287}_0 c in DIMACS: 8411 8412 -8413 -1144 -8414 0 8411 8412 -8413 -1144 8415 0 8411 8412 -8413 -1144 -8416 0 c 2+1 --> break c (-b^{4, 286}_2 ∧ b^{4, 286}_1 ∧ -b^{4, 286}_0 ∧ p_1144) -> break c in CNF: c b^{4, 286}_2 ∨ -b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ -p_1144 ∨ break c in DIMACS: 8411 -8412 8413 -1144 1162 0 c 2-1 --> 1 c (-b^{4, 286}_2 ∧ b^{4, 286}_1 ∧ -b^{4, 286}_0 ∧ -p_1144) -> (-b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ b^{4, 287}_0) c in CNF: c b^{4, 286}_2 ∨ -b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ p_1144 ∨ -b^{4, 287}_2 c b^{4, 286}_2 ∨ -b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ p_1144 ∨ -b^{4, 287}_1 c b^{4, 286}_2 ∨ -b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ p_1144 ∨ b^{4, 287}_0 c in DIMACS: 8411 -8412 8413 1144 -8414 0 8411 -8412 8413 1144 -8415 0 8411 -8412 8413 1144 8416 0 c 1-1 --> 0 c (-b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ b^{4, 286}_0 ∧ -p_1144) -> (-b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ -b^{4, 287}_0) c in CNF: c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ p_1144 ∨ -b^{4, 287}_2 c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ p_1144 ∨ -b^{4, 287}_1 c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ p_1144 ∨ -b^{4, 287}_0 c in DIMACS: 8411 8412 -8413 1144 -8414 0 8411 8412 -8413 1144 -8415 0 8411 8412 -8413 1144 -8416 0 c 0-1 --> -1 c (-b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ -b^{4, 286}_0 ∧ -p_1144) -> ( b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ b^{4, 287}_0) c in CNF: c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ p_1144 ∨ b^{4, 287}_2 c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ p_1144 ∨ -b^{4, 287}_1 c b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ p_1144 ∨ b^{4, 287}_0 c in DIMACS: 8411 8412 8413 1144 8414 0 8411 8412 8413 1144 -8415 0 8411 8412 8413 1144 8416 0 c -1-1 --> -2 c ( b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ b^{4, 286}_0 ∧ -p_1144) -> ( b^{4, 287}_2 ∧ b^{4, 287}_1 ∧ -b^{4, 287}_0) c in CNF: c -b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ p_1144 ∨ b^{4, 287}_2 c -b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ p_1144 ∨ b^{4, 287}_1 c -b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ p_1144 ∨ -b^{4, 287}_0 c in DIMACS: -8411 8412 -8413 1144 8414 0 -8411 8412 -8413 1144 8415 0 -8411 8412 -8413 1144 -8416 0 c -2-1 --> break c ( b^{4, 286}_2 ∧ b^{4, 286}_1 ∧ -b^{4, 286}_0 ∧ -p_1144) -> break c in CNF: c -b^{4, 286}_2 ∨ -b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ p_1144 ∨ break c in DIMACS: -8411 -8412 8413 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 286}_2 ∧ -b^{4, 286}_1 ∧ -b^{4, 286}_0 ∧ true) c in CNF: c -b^{4, 286}_2 ∨ b^{4, 286}_1 ∨ b^{4, 286}_0 ∨ false c in DIMACS: -8411 8412 8413 0 c 3 does not represent an automaton state. c -(-b^{4, 286}_2 ∧ b^{4, 286}_1 ∧ b^{4, 286}_0 ∧ true) c in CNF: c b^{4, 286}_2 ∨ -b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ false c in DIMACS: 8411 -8412 -8413 0 c -3 does not represent an automaton state. c -( b^{4, 286}_2 ∧ b^{4, 286}_1 ∧ b^{4, 286}_0 ∧ true) c in CNF: c -b^{4, 286}_2 ∨ -b^{4, 286}_1 ∨ -b^{4, 286}_0 ∨ false c in DIMACS: -8411 -8412 -8413 0 c i = 287 c -2+1 --> -1 c ( b^{4, 287}_2 ∧ b^{4, 287}_1 ∧ -b^{4, 287}_0 ∧ p_1148) -> ( b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ b^{4, 288}_0) c in CNF: c -b^{4, 287}_2 ∨ -b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ -p_1148 ∨ b^{4, 288}_2 c -b^{4, 287}_2 ∨ -b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ -p_1148 ∨ -b^{4, 288}_1 c -b^{4, 287}_2 ∨ -b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ -p_1148 ∨ b^{4, 288}_0 c in DIMACS: -8414 -8415 8416 -1148 8417 0 -8414 -8415 8416 -1148 -8418 0 -8414 -8415 8416 -1148 8419 0 c -1+1 --> 0 c ( b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ b^{4, 287}_0 ∧ p_1148) -> (-b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ -b^{4, 288}_0) c in CNF: c -b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ -p_1148 ∨ -b^{4, 288}_2 c -b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ -p_1148 ∨ -b^{4, 288}_1 c -b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ -p_1148 ∨ -b^{4, 288}_0 c in DIMACS: -8414 8415 -8416 -1148 -8417 0 -8414 8415 -8416 -1148 -8418 0 -8414 8415 -8416 -1148 -8419 0 c 0+1 --> 1 c (-b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ -b^{4, 287}_0 ∧ p_1148) -> (-b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ b^{4, 288}_0) c in CNF: c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ -p_1148 ∨ -b^{4, 288}_2 c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ -p_1148 ∨ -b^{4, 288}_1 c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ -p_1148 ∨ b^{4, 288}_0 c in DIMACS: 8414 8415 8416 -1148 -8417 0 8414 8415 8416 -1148 -8418 0 8414 8415 8416 -1148 8419 0 c 1+1 --> 2 c (-b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ b^{4, 287}_0 ∧ p_1148) -> (-b^{4, 288}_2 ∧ b^{4, 288}_1 ∧ -b^{4, 288}_0) c in CNF: c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ -p_1148 ∨ -b^{4, 288}_2 c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ -p_1148 ∨ b^{4, 288}_1 c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ -p_1148 ∨ -b^{4, 288}_0 c in DIMACS: 8414 8415 -8416 -1148 -8417 0 8414 8415 -8416 -1148 8418 0 8414 8415 -8416 -1148 -8419 0 c 2+1 --> break c (-b^{4, 287}_2 ∧ b^{4, 287}_1 ∧ -b^{4, 287}_0 ∧ p_1148) -> break c in CNF: c b^{4, 287}_2 ∨ -b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ -p_1148 ∨ break c in DIMACS: 8414 -8415 8416 -1148 1162 0 c 2-1 --> 1 c (-b^{4, 287}_2 ∧ b^{4, 287}_1 ∧ -b^{4, 287}_0 ∧ -p_1148) -> (-b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ b^{4, 288}_0) c in CNF: c b^{4, 287}_2 ∨ -b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ p_1148 ∨ -b^{4, 288}_2 c b^{4, 287}_2 ∨ -b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ p_1148 ∨ -b^{4, 288}_1 c b^{4, 287}_2 ∨ -b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ p_1148 ∨ b^{4, 288}_0 c in DIMACS: 8414 -8415 8416 1148 -8417 0 8414 -8415 8416 1148 -8418 0 8414 -8415 8416 1148 8419 0 c 1-1 --> 0 c (-b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ b^{4, 287}_0 ∧ -p_1148) -> (-b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ -b^{4, 288}_0) c in CNF: c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ p_1148 ∨ -b^{4, 288}_2 c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ p_1148 ∨ -b^{4, 288}_1 c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ p_1148 ∨ -b^{4, 288}_0 c in DIMACS: 8414 8415 -8416 1148 -8417 0 8414 8415 -8416 1148 -8418 0 8414 8415 -8416 1148 -8419 0 c 0-1 --> -1 c (-b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ -b^{4, 287}_0 ∧ -p_1148) -> ( b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ b^{4, 288}_0) c in CNF: c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ p_1148 ∨ b^{4, 288}_2 c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ p_1148 ∨ -b^{4, 288}_1 c b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ p_1148 ∨ b^{4, 288}_0 c in DIMACS: 8414 8415 8416 1148 8417 0 8414 8415 8416 1148 -8418 0 8414 8415 8416 1148 8419 0 c -1-1 --> -2 c ( b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ b^{4, 287}_0 ∧ -p_1148) -> ( b^{4, 288}_2 ∧ b^{4, 288}_1 ∧ -b^{4, 288}_0) c in CNF: c -b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ p_1148 ∨ b^{4, 288}_2 c -b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ p_1148 ∨ b^{4, 288}_1 c -b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ p_1148 ∨ -b^{4, 288}_0 c in DIMACS: -8414 8415 -8416 1148 8417 0 -8414 8415 -8416 1148 8418 0 -8414 8415 -8416 1148 -8419 0 c -2-1 --> break c ( b^{4, 287}_2 ∧ b^{4, 287}_1 ∧ -b^{4, 287}_0 ∧ -p_1148) -> break c in CNF: c -b^{4, 287}_2 ∨ -b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ p_1148 ∨ break c in DIMACS: -8414 -8415 8416 1148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 287}_2 ∧ -b^{4, 287}_1 ∧ -b^{4, 287}_0 ∧ true) c in CNF: c -b^{4, 287}_2 ∨ b^{4, 287}_1 ∨ b^{4, 287}_0 ∨ false c in DIMACS: -8414 8415 8416 0 c 3 does not represent an automaton state. c -(-b^{4, 287}_2 ∧ b^{4, 287}_1 ∧ b^{4, 287}_0 ∧ true) c in CNF: c b^{4, 287}_2 ∨ -b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ false c in DIMACS: 8414 -8415 -8416 0 c -3 does not represent an automaton state. c -( b^{4, 287}_2 ∧ b^{4, 287}_1 ∧ b^{4, 287}_0 ∧ true) c in CNF: c -b^{4, 287}_2 ∨ -b^{4, 287}_1 ∨ -b^{4, 287}_0 ∨ false c in DIMACS: -8414 -8415 -8416 0 c i = 288 c -2+1 --> -1 c ( b^{4, 288}_2 ∧ b^{4, 288}_1 ∧ -b^{4, 288}_0 ∧ p_1152) -> ( b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ b^{4, 289}_0) c in CNF: c -b^{4, 288}_2 ∨ -b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ -p_1152 ∨ b^{4, 289}_2 c -b^{4, 288}_2 ∨ -b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ -p_1152 ∨ -b^{4, 289}_1 c -b^{4, 288}_2 ∨ -b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ -p_1152 ∨ b^{4, 289}_0 c in DIMACS: -8417 -8418 8419 -1152 8420 0 -8417 -8418 8419 -1152 -8421 0 -8417 -8418 8419 -1152 8422 0 c -1+1 --> 0 c ( b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ b^{4, 288}_0 ∧ p_1152) -> (-b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ -b^{4, 289}_0) c in CNF: c -b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ -p_1152 ∨ -b^{4, 289}_2 c -b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ -p_1152 ∨ -b^{4, 289}_1 c -b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ -p_1152 ∨ -b^{4, 289}_0 c in DIMACS: -8417 8418 -8419 -1152 -8420 0 -8417 8418 -8419 -1152 -8421 0 -8417 8418 -8419 -1152 -8422 0 c 0+1 --> 1 c (-b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ -b^{4, 288}_0 ∧ p_1152) -> (-b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ b^{4, 289}_0) c in CNF: c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ -p_1152 ∨ -b^{4, 289}_2 c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ -p_1152 ∨ -b^{4, 289}_1 c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ -p_1152 ∨ b^{4, 289}_0 c in DIMACS: 8417 8418 8419 -1152 -8420 0 8417 8418 8419 -1152 -8421 0 8417 8418 8419 -1152 8422 0 c 1+1 --> 2 c (-b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ b^{4, 288}_0 ∧ p_1152) -> (-b^{4, 289}_2 ∧ b^{4, 289}_1 ∧ -b^{4, 289}_0) c in CNF: c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ -p_1152 ∨ -b^{4, 289}_2 c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ -p_1152 ∨ b^{4, 289}_1 c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ -p_1152 ∨ -b^{4, 289}_0 c in DIMACS: 8417 8418 -8419 -1152 -8420 0 8417 8418 -8419 -1152 8421 0 8417 8418 -8419 -1152 -8422 0 c 2+1 --> break c (-b^{4, 288}_2 ∧ b^{4, 288}_1 ∧ -b^{4, 288}_0 ∧ p_1152) -> break c in CNF: c b^{4, 288}_2 ∨ -b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ -p_1152 ∨ break c in DIMACS: 8417 -8418 8419 -1152 1162 0 c 2-1 --> 1 c (-b^{4, 288}_2 ∧ b^{4, 288}_1 ∧ -b^{4, 288}_0 ∧ -p_1152) -> (-b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ b^{4, 289}_0) c in CNF: c b^{4, 288}_2 ∨ -b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ p_1152 ∨ -b^{4, 289}_2 c b^{4, 288}_2 ∨ -b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ p_1152 ∨ -b^{4, 289}_1 c b^{4, 288}_2 ∨ -b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ p_1152 ∨ b^{4, 289}_0 c in DIMACS: 8417 -8418 8419 1152 -8420 0 8417 -8418 8419 1152 -8421 0 8417 -8418 8419 1152 8422 0 c 1-1 --> 0 c (-b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ b^{4, 288}_0 ∧ -p_1152) -> (-b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ -b^{4, 289}_0) c in CNF: c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ p_1152 ∨ -b^{4, 289}_2 c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ p_1152 ∨ -b^{4, 289}_1 c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ p_1152 ∨ -b^{4, 289}_0 c in DIMACS: 8417 8418 -8419 1152 -8420 0 8417 8418 -8419 1152 -8421 0 8417 8418 -8419 1152 -8422 0 c 0-1 --> -1 c (-b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ -b^{4, 288}_0 ∧ -p_1152) -> ( b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ b^{4, 289}_0) c in CNF: c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ p_1152 ∨ b^{4, 289}_2 c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ p_1152 ∨ -b^{4, 289}_1 c b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ p_1152 ∨ b^{4, 289}_0 c in DIMACS: 8417 8418 8419 1152 8420 0 8417 8418 8419 1152 -8421 0 8417 8418 8419 1152 8422 0 c -1-1 --> -2 c ( b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ b^{4, 288}_0 ∧ -p_1152) -> ( b^{4, 289}_2 ∧ b^{4, 289}_1 ∧ -b^{4, 289}_0) c in CNF: c -b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ p_1152 ∨ b^{4, 289}_2 c -b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ p_1152 ∨ b^{4, 289}_1 c -b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ p_1152 ∨ -b^{4, 289}_0 c in DIMACS: -8417 8418 -8419 1152 8420 0 -8417 8418 -8419 1152 8421 0 -8417 8418 -8419 1152 -8422 0 c -2-1 --> break c ( b^{4, 288}_2 ∧ b^{4, 288}_1 ∧ -b^{4, 288}_0 ∧ -p_1152) -> break c in CNF: c -b^{4, 288}_2 ∨ -b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ p_1152 ∨ break c in DIMACS: -8417 -8418 8419 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 288}_2 ∧ -b^{4, 288}_1 ∧ -b^{4, 288}_0 ∧ true) c in CNF: c -b^{4, 288}_2 ∨ b^{4, 288}_1 ∨ b^{4, 288}_0 ∨ false c in DIMACS: -8417 8418 8419 0 c 3 does not represent an automaton state. c -(-b^{4, 288}_2 ∧ b^{4, 288}_1 ∧ b^{4, 288}_0 ∧ true) c in CNF: c b^{4, 288}_2 ∨ -b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ false c in DIMACS: 8417 -8418 -8419 0 c -3 does not represent an automaton state. c -( b^{4, 288}_2 ∧ b^{4, 288}_1 ∧ b^{4, 288}_0 ∧ true) c in CNF: c -b^{4, 288}_2 ∨ -b^{4, 288}_1 ∨ -b^{4, 288}_0 ∨ false c in DIMACS: -8417 -8418 -8419 0 c i = 289 c -2+1 --> -1 c ( b^{4, 289}_2 ∧ b^{4, 289}_1 ∧ -b^{4, 289}_0 ∧ p_1156) -> ( b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ b^{4, 290}_0) c in CNF: c -b^{4, 289}_2 ∨ -b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ -p_1156 ∨ b^{4, 290}_2 c -b^{4, 289}_2 ∨ -b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ -p_1156 ∨ -b^{4, 290}_1 c -b^{4, 289}_2 ∨ -b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ -p_1156 ∨ b^{4, 290}_0 c in DIMACS: -8420 -8421 8422 -1156 8423 0 -8420 -8421 8422 -1156 -8424 0 -8420 -8421 8422 -1156 8425 0 c -1+1 --> 0 c ( b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ b^{4, 289}_0 ∧ p_1156) -> (-b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ -b^{4, 290}_0) c in CNF: c -b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ -p_1156 ∨ -b^{4, 290}_2 c -b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ -p_1156 ∨ -b^{4, 290}_1 c -b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ -p_1156 ∨ -b^{4, 290}_0 c in DIMACS: -8420 8421 -8422 -1156 -8423 0 -8420 8421 -8422 -1156 -8424 0 -8420 8421 -8422 -1156 -8425 0 c 0+1 --> 1 c (-b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ -b^{4, 289}_0 ∧ p_1156) -> (-b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ b^{4, 290}_0) c in CNF: c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ -p_1156 ∨ -b^{4, 290}_2 c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ -p_1156 ∨ -b^{4, 290}_1 c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ -p_1156 ∨ b^{4, 290}_0 c in DIMACS: 8420 8421 8422 -1156 -8423 0 8420 8421 8422 -1156 -8424 0 8420 8421 8422 -1156 8425 0 c 1+1 --> 2 c (-b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ b^{4, 289}_0 ∧ p_1156) -> (-b^{4, 290}_2 ∧ b^{4, 290}_1 ∧ -b^{4, 290}_0) c in CNF: c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ -p_1156 ∨ -b^{4, 290}_2 c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ -p_1156 ∨ b^{4, 290}_1 c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ -p_1156 ∨ -b^{4, 290}_0 c in DIMACS: 8420 8421 -8422 -1156 -8423 0 8420 8421 -8422 -1156 8424 0 8420 8421 -8422 -1156 -8425 0 c 2+1 --> break c (-b^{4, 289}_2 ∧ b^{4, 289}_1 ∧ -b^{4, 289}_0 ∧ p_1156) -> break c in CNF: c b^{4, 289}_2 ∨ -b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ -p_1156 ∨ break c in DIMACS: 8420 -8421 8422 -1156 1162 0 c 2-1 --> 1 c (-b^{4, 289}_2 ∧ b^{4, 289}_1 ∧ -b^{4, 289}_0 ∧ -p_1156) -> (-b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ b^{4, 290}_0) c in CNF: c b^{4, 289}_2 ∨ -b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ p_1156 ∨ -b^{4, 290}_2 c b^{4, 289}_2 ∨ -b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ p_1156 ∨ -b^{4, 290}_1 c b^{4, 289}_2 ∨ -b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ p_1156 ∨ b^{4, 290}_0 c in DIMACS: 8420 -8421 8422 1156 -8423 0 8420 -8421 8422 1156 -8424 0 8420 -8421 8422 1156 8425 0 c 1-1 --> 0 c (-b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ b^{4, 289}_0 ∧ -p_1156) -> (-b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ -b^{4, 290}_0) c in CNF: c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ p_1156 ∨ -b^{4, 290}_2 c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ p_1156 ∨ -b^{4, 290}_1 c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ p_1156 ∨ -b^{4, 290}_0 c in DIMACS: 8420 8421 -8422 1156 -8423 0 8420 8421 -8422 1156 -8424 0 8420 8421 -8422 1156 -8425 0 c 0-1 --> -1 c (-b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ -b^{4, 289}_0 ∧ -p_1156) -> ( b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ b^{4, 290}_0) c in CNF: c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ p_1156 ∨ b^{4, 290}_2 c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ p_1156 ∨ -b^{4, 290}_1 c b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ p_1156 ∨ b^{4, 290}_0 c in DIMACS: 8420 8421 8422 1156 8423 0 8420 8421 8422 1156 -8424 0 8420 8421 8422 1156 8425 0 c -1-1 --> -2 c ( b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ b^{4, 289}_0 ∧ -p_1156) -> ( b^{4, 290}_2 ∧ b^{4, 290}_1 ∧ -b^{4, 290}_0) c in CNF: c -b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ p_1156 ∨ b^{4, 290}_2 c -b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ p_1156 ∨ b^{4, 290}_1 c -b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ p_1156 ∨ -b^{4, 290}_0 c in DIMACS: -8420 8421 -8422 1156 8423 0 -8420 8421 -8422 1156 8424 0 -8420 8421 -8422 1156 -8425 0 c -2-1 --> break c ( b^{4, 289}_2 ∧ b^{4, 289}_1 ∧ -b^{4, 289}_0 ∧ -p_1156) -> break c in CNF: c -b^{4, 289}_2 ∨ -b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ p_1156 ∨ break c in DIMACS: -8420 -8421 8422 1156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 289}_2 ∧ -b^{4, 289}_1 ∧ -b^{4, 289}_0 ∧ true) c in CNF: c -b^{4, 289}_2 ∨ b^{4, 289}_1 ∨ b^{4, 289}_0 ∨ false c in DIMACS: -8420 8421 8422 0 c 3 does not represent an automaton state. c -(-b^{4, 289}_2 ∧ b^{4, 289}_1 ∧ b^{4, 289}_0 ∧ true) c in CNF: c b^{4, 289}_2 ∨ -b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ false c in DIMACS: 8420 -8421 -8422 0 c -3 does not represent an automaton state. c -( b^{4, 289}_2 ∧ b^{4, 289}_1 ∧ b^{4, 289}_0 ∧ true) c in CNF: c -b^{4, 289}_2 ∨ -b^{4, 289}_1 ∨ -b^{4, 289}_0 ∨ false c in DIMACS: -8420 -8421 -8422 0 c i = 290 c -2+1 --> -1 c ( b^{4, 290}_2 ∧ b^{4, 290}_1 ∧ -b^{4, 290}_0 ∧ p_1160) -> ( b^{4, 291}_2 ∧ -b^{4, 291}_1 ∧ b^{4, 291}_0) c in CNF: c -b^{4, 290}_2 ∨ -b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ -p_1160 ∨ b^{4, 291}_2 c -b^{4, 290}_2 ∨ -b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ -p_1160 ∨ -b^{4, 291}_1 c -b^{4, 290}_2 ∨ -b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ -p_1160 ∨ b^{4, 291}_0 c in DIMACS: -8423 -8424 8425 -1160 8426 0 -8423 -8424 8425 -1160 -8427 0 -8423 -8424 8425 -1160 8428 0 c -1+1 --> 0 c ( b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ b^{4, 290}_0 ∧ p_1160) -> (-b^{4, 291}_2 ∧ -b^{4, 291}_1 ∧ -b^{4, 291}_0) c in CNF: c -b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ -p_1160 ∨ -b^{4, 291}_2 c -b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ -p_1160 ∨ -b^{4, 291}_1 c -b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ -p_1160 ∨ -b^{4, 291}_0 c in DIMACS: -8423 8424 -8425 -1160 -8426 0 -8423 8424 -8425 -1160 -8427 0 -8423 8424 -8425 -1160 -8428 0 c 0+1 --> 1 c (-b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ -b^{4, 290}_0 ∧ p_1160) -> (-b^{4, 291}_2 ∧ -b^{4, 291}_1 ∧ b^{4, 291}_0) c in CNF: c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ -p_1160 ∨ -b^{4, 291}_2 c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ -p_1160 ∨ -b^{4, 291}_1 c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ -p_1160 ∨ b^{4, 291}_0 c in DIMACS: 8423 8424 8425 -1160 -8426 0 8423 8424 8425 -1160 -8427 0 8423 8424 8425 -1160 8428 0 c 1+1 --> 2 c (-b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ b^{4, 290}_0 ∧ p_1160) -> (-b^{4, 291}_2 ∧ b^{4, 291}_1 ∧ -b^{4, 291}_0) c in CNF: c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ -p_1160 ∨ -b^{4, 291}_2 c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ -p_1160 ∨ b^{4, 291}_1 c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ -p_1160 ∨ -b^{4, 291}_0 c in DIMACS: 8423 8424 -8425 -1160 -8426 0 8423 8424 -8425 -1160 8427 0 8423 8424 -8425 -1160 -8428 0 c 2+1 --> break c (-b^{4, 290}_2 ∧ b^{4, 290}_1 ∧ -b^{4, 290}_0 ∧ p_1160) -> break c in CNF: c b^{4, 290}_2 ∨ -b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ -p_1160 ∨ break c in DIMACS: 8423 -8424 8425 -1160 1162 0 c 2-1 --> 1 c (-b^{4, 290}_2 ∧ b^{4, 290}_1 ∧ -b^{4, 290}_0 ∧ -p_1160) -> (-b^{4, 291}_2 ∧ -b^{4, 291}_1 ∧ b^{4, 291}_0) c in CNF: c b^{4, 290}_2 ∨ -b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ p_1160 ∨ -b^{4, 291}_2 c b^{4, 290}_2 ∨ -b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ p_1160 ∨ -b^{4, 291}_1 c b^{4, 290}_2 ∨ -b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ p_1160 ∨ b^{4, 291}_0 c in DIMACS: 8423 -8424 8425 1160 -8426 0 8423 -8424 8425 1160 -8427 0 8423 -8424 8425 1160 8428 0 c 1-1 --> 0 c (-b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ b^{4, 290}_0 ∧ -p_1160) -> (-b^{4, 291}_2 ∧ -b^{4, 291}_1 ∧ -b^{4, 291}_0) c in CNF: c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ p_1160 ∨ -b^{4, 291}_2 c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ p_1160 ∨ -b^{4, 291}_1 c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ p_1160 ∨ -b^{4, 291}_0 c in DIMACS: 8423 8424 -8425 1160 -8426 0 8423 8424 -8425 1160 -8427 0 8423 8424 -8425 1160 -8428 0 c 0-1 --> -1 c (-b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ -b^{4, 290}_0 ∧ -p_1160) -> ( b^{4, 291}_2 ∧ -b^{4, 291}_1 ∧ b^{4, 291}_0) c in CNF: c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ p_1160 ∨ b^{4, 291}_2 c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ p_1160 ∨ -b^{4, 291}_1 c b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ p_1160 ∨ b^{4, 291}_0 c in DIMACS: 8423 8424 8425 1160 8426 0 8423 8424 8425 1160 -8427 0 8423 8424 8425 1160 8428 0 c -1-1 --> -2 c ( b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ b^{4, 290}_0 ∧ -p_1160) -> ( b^{4, 291}_2 ∧ b^{4, 291}_1 ∧ -b^{4, 291}_0) c in CNF: c -b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ p_1160 ∨ b^{4, 291}_2 c -b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ p_1160 ∨ b^{4, 291}_1 c -b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ p_1160 ∨ -b^{4, 291}_0 c in DIMACS: -8423 8424 -8425 1160 8426 0 -8423 8424 -8425 1160 8427 0 -8423 8424 -8425 1160 -8428 0 c -2-1 --> break c ( b^{4, 290}_2 ∧ b^{4, 290}_1 ∧ -b^{4, 290}_0 ∧ -p_1160) -> break c in CNF: c -b^{4, 290}_2 ∨ -b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ p_1160 ∨ break c in DIMACS: -8423 -8424 8425 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{4, 290}_2 ∧ -b^{4, 290}_1 ∧ -b^{4, 290}_0 ∧ true) c in CNF: c -b^{4, 290}_2 ∨ b^{4, 290}_1 ∨ b^{4, 290}_0 ∨ false c in DIMACS: -8423 8424 8425 0 c 3 does not represent an automaton state. c -(-b^{4, 290}_2 ∧ b^{4, 290}_1 ∧ b^{4, 290}_0 ∧ true) c in CNF: c b^{4, 290}_2 ∨ -b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ false c in DIMACS: 8423 -8424 -8425 0 c -3 does not represent an automaton state. c -( b^{4, 290}_2 ∧ b^{4, 290}_1 ∧ b^{4, 290}_0 ∧ true) c in CNF: c -b^{4, 290}_2 ∨ -b^{4, 290}_1 ∨ -b^{4, 290}_0 ∨ false c in DIMACS: -8423 -8424 -8425 0 c INIT for k = 5 c -b^{5, 1}_2 c -b^{5, 1}_1 c -b^{5, 1}_0 c in DIMACS: -8429 0 -8430 0 -8431 0 c Transitions for k = 5 c i = 1 c -2+1 --> -1 c ( b^{5, 1}_2 ∧ b^{5, 1}_1 ∧ -b^{5, 1}_0 ∧ p_5) -> ( b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ b^{5, 2}_0) c in CNF: c -b^{5, 1}_2 ∨ -b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ -p_5 ∨ b^{5, 2}_2 c -b^{5, 1}_2 ∨ -b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ -p_5 ∨ -b^{5, 2}_1 c -b^{5, 1}_2 ∨ -b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ -p_5 ∨ b^{5, 2}_0 c in DIMACS: -8429 -8430 8431 -5 8432 0 -8429 -8430 8431 -5 -8433 0 -8429 -8430 8431 -5 8434 0 c -1+1 --> 0 c ( b^{5, 1}_2 ∧ -b^{5, 1}_1 ∧ b^{5, 1}_0 ∧ p_5) -> (-b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ -b^{5, 2}_0) c in CNF: c -b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ -p_5 ∨ -b^{5, 2}_2 c -b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ -p_5 ∨ -b^{5, 2}_1 c -b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ -p_5 ∨ -b^{5, 2}_0 c in DIMACS: -8429 8430 -8431 -5 -8432 0 -8429 8430 -8431 -5 -8433 0 -8429 8430 -8431 -5 -8434 0 c 0+1 --> 1 c (-b^{5, 1}_2 ∧ -b^{5, 1}_1 ∧ -b^{5, 1}_0 ∧ p_5) -> (-b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ b^{5, 2}_0) c in CNF: c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ -p_5 ∨ -b^{5, 2}_2 c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ -p_5 ∨ -b^{5, 2}_1 c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ -p_5 ∨ b^{5, 2}_0 c in DIMACS: 8429 8430 8431 -5 -8432 0 8429 8430 8431 -5 -8433 0 8429 8430 8431 -5 8434 0 c 1+1 --> 2 c (-b^{5, 1}_2 ∧ -b^{5, 1}_1 ∧ b^{5, 1}_0 ∧ p_5) -> (-b^{5, 2}_2 ∧ b^{5, 2}_1 ∧ -b^{5, 2}_0) c in CNF: c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ -p_5 ∨ -b^{5, 2}_2 c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ -p_5 ∨ b^{5, 2}_1 c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ -p_5 ∨ -b^{5, 2}_0 c in DIMACS: 8429 8430 -8431 -5 -8432 0 8429 8430 -8431 -5 8433 0 8429 8430 -8431 -5 -8434 0 c 2+1 --> break c (-b^{5, 1}_2 ∧ b^{5, 1}_1 ∧ -b^{5, 1}_0 ∧ p_5) -> break c in CNF: c b^{5, 1}_2 ∨ -b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ -p_5 ∨ break c in DIMACS: 8429 -8430 8431 -5 1162 0 c 2-1 --> 1 c (-b^{5, 1}_2 ∧ b^{5, 1}_1 ∧ -b^{5, 1}_0 ∧ -p_5) -> (-b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ b^{5, 2}_0) c in CNF: c b^{5, 1}_2 ∨ -b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ p_5 ∨ -b^{5, 2}_2 c b^{5, 1}_2 ∨ -b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ p_5 ∨ -b^{5, 2}_1 c b^{5, 1}_2 ∨ -b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ p_5 ∨ b^{5, 2}_0 c in DIMACS: 8429 -8430 8431 5 -8432 0 8429 -8430 8431 5 -8433 0 8429 -8430 8431 5 8434 0 c 1-1 --> 0 c (-b^{5, 1}_2 ∧ -b^{5, 1}_1 ∧ b^{5, 1}_0 ∧ -p_5) -> (-b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ -b^{5, 2}_0) c in CNF: c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ p_5 ∨ -b^{5, 2}_2 c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ p_5 ∨ -b^{5, 2}_1 c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ p_5 ∨ -b^{5, 2}_0 c in DIMACS: 8429 8430 -8431 5 -8432 0 8429 8430 -8431 5 -8433 0 8429 8430 -8431 5 -8434 0 c 0-1 --> -1 c (-b^{5, 1}_2 ∧ -b^{5, 1}_1 ∧ -b^{5, 1}_0 ∧ -p_5) -> ( b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ b^{5, 2}_0) c in CNF: c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ p_5 ∨ b^{5, 2}_2 c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ p_5 ∨ -b^{5, 2}_1 c b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ p_5 ∨ b^{5, 2}_0 c in DIMACS: 8429 8430 8431 5 8432 0 8429 8430 8431 5 -8433 0 8429 8430 8431 5 8434 0 c -1-1 --> -2 c ( b^{5, 1}_2 ∧ -b^{5, 1}_1 ∧ b^{5, 1}_0 ∧ -p_5) -> ( b^{5, 2}_2 ∧ b^{5, 2}_1 ∧ -b^{5, 2}_0) c in CNF: c -b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ p_5 ∨ b^{5, 2}_2 c -b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ p_5 ∨ b^{5, 2}_1 c -b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ p_5 ∨ -b^{5, 2}_0 c in DIMACS: -8429 8430 -8431 5 8432 0 -8429 8430 -8431 5 8433 0 -8429 8430 -8431 5 -8434 0 c -2-1 --> break c ( b^{5, 1}_2 ∧ b^{5, 1}_1 ∧ -b^{5, 1}_0 ∧ -p_5) -> break c in CNF: c -b^{5, 1}_2 ∨ -b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ p_5 ∨ break c in DIMACS: -8429 -8430 8431 5 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 1}_2 ∧ -b^{5, 1}_1 ∧ -b^{5, 1}_0 ∧ true) c in CNF: c -b^{5, 1}_2 ∨ b^{5, 1}_1 ∨ b^{5, 1}_0 ∨ false c in DIMACS: -8429 8430 8431 0 c 3 does not represent an automaton state. c -(-b^{5, 1}_2 ∧ b^{5, 1}_1 ∧ b^{5, 1}_0 ∧ true) c in CNF: c b^{5, 1}_2 ∨ -b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ false c in DIMACS: 8429 -8430 -8431 0 c -3 does not represent an automaton state. c -( b^{5, 1}_2 ∧ b^{5, 1}_1 ∧ b^{5, 1}_0 ∧ true) c in CNF: c -b^{5, 1}_2 ∨ -b^{5, 1}_1 ∨ -b^{5, 1}_0 ∨ false c in DIMACS: -8429 -8430 -8431 0 c i = 2 c -2+1 --> -1 c ( b^{5, 2}_2 ∧ b^{5, 2}_1 ∧ -b^{5, 2}_0 ∧ p_10) -> ( b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ b^{5, 3}_0) c in CNF: c -b^{5, 2}_2 ∨ -b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ -p_10 ∨ b^{5, 3}_2 c -b^{5, 2}_2 ∨ -b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ -p_10 ∨ -b^{5, 3}_1 c -b^{5, 2}_2 ∨ -b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ -p_10 ∨ b^{5, 3}_0 c in DIMACS: -8432 -8433 8434 -10 8435 0 -8432 -8433 8434 -10 -8436 0 -8432 -8433 8434 -10 8437 0 c -1+1 --> 0 c ( b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ b^{5, 2}_0 ∧ p_10) -> (-b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ -b^{5, 3}_0) c in CNF: c -b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ -p_10 ∨ -b^{5, 3}_2 c -b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ -p_10 ∨ -b^{5, 3}_1 c -b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ -p_10 ∨ -b^{5, 3}_0 c in DIMACS: -8432 8433 -8434 -10 -8435 0 -8432 8433 -8434 -10 -8436 0 -8432 8433 -8434 -10 -8437 0 c 0+1 --> 1 c (-b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ -b^{5, 2}_0 ∧ p_10) -> (-b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ b^{5, 3}_0) c in CNF: c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ -p_10 ∨ -b^{5, 3}_2 c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ -p_10 ∨ -b^{5, 3}_1 c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ -p_10 ∨ b^{5, 3}_0 c in DIMACS: 8432 8433 8434 -10 -8435 0 8432 8433 8434 -10 -8436 0 8432 8433 8434 -10 8437 0 c 1+1 --> 2 c (-b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ b^{5, 2}_0 ∧ p_10) -> (-b^{5, 3}_2 ∧ b^{5, 3}_1 ∧ -b^{5, 3}_0) c in CNF: c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ -p_10 ∨ -b^{5, 3}_2 c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ -p_10 ∨ b^{5, 3}_1 c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ -p_10 ∨ -b^{5, 3}_0 c in DIMACS: 8432 8433 -8434 -10 -8435 0 8432 8433 -8434 -10 8436 0 8432 8433 -8434 -10 -8437 0 c 2+1 --> break c (-b^{5, 2}_2 ∧ b^{5, 2}_1 ∧ -b^{5, 2}_0 ∧ p_10) -> break c in CNF: c b^{5, 2}_2 ∨ -b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ -p_10 ∨ break c in DIMACS: 8432 -8433 8434 -10 1162 0 c 2-1 --> 1 c (-b^{5, 2}_2 ∧ b^{5, 2}_1 ∧ -b^{5, 2}_0 ∧ -p_10) -> (-b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ b^{5, 3}_0) c in CNF: c b^{5, 2}_2 ∨ -b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ p_10 ∨ -b^{5, 3}_2 c b^{5, 2}_2 ∨ -b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ p_10 ∨ -b^{5, 3}_1 c b^{5, 2}_2 ∨ -b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ p_10 ∨ b^{5, 3}_0 c in DIMACS: 8432 -8433 8434 10 -8435 0 8432 -8433 8434 10 -8436 0 8432 -8433 8434 10 8437 0 c 1-1 --> 0 c (-b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ b^{5, 2}_0 ∧ -p_10) -> (-b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ -b^{5, 3}_0) c in CNF: c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ p_10 ∨ -b^{5, 3}_2 c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ p_10 ∨ -b^{5, 3}_1 c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ p_10 ∨ -b^{5, 3}_0 c in DIMACS: 8432 8433 -8434 10 -8435 0 8432 8433 -8434 10 -8436 0 8432 8433 -8434 10 -8437 0 c 0-1 --> -1 c (-b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ -b^{5, 2}_0 ∧ -p_10) -> ( b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ b^{5, 3}_0) c in CNF: c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ p_10 ∨ b^{5, 3}_2 c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ p_10 ∨ -b^{5, 3}_1 c b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ p_10 ∨ b^{5, 3}_0 c in DIMACS: 8432 8433 8434 10 8435 0 8432 8433 8434 10 -8436 0 8432 8433 8434 10 8437 0 c -1-1 --> -2 c ( b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ b^{5, 2}_0 ∧ -p_10) -> ( b^{5, 3}_2 ∧ b^{5, 3}_1 ∧ -b^{5, 3}_0) c in CNF: c -b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ p_10 ∨ b^{5, 3}_2 c -b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ p_10 ∨ b^{5, 3}_1 c -b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ p_10 ∨ -b^{5, 3}_0 c in DIMACS: -8432 8433 -8434 10 8435 0 -8432 8433 -8434 10 8436 0 -8432 8433 -8434 10 -8437 0 c -2-1 --> break c ( b^{5, 2}_2 ∧ b^{5, 2}_1 ∧ -b^{5, 2}_0 ∧ -p_10) -> break c in CNF: c -b^{5, 2}_2 ∨ -b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ p_10 ∨ break c in DIMACS: -8432 -8433 8434 10 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 2}_2 ∧ -b^{5, 2}_1 ∧ -b^{5, 2}_0 ∧ true) c in CNF: c -b^{5, 2}_2 ∨ b^{5, 2}_1 ∨ b^{5, 2}_0 ∨ false c in DIMACS: -8432 8433 8434 0 c 3 does not represent an automaton state. c -(-b^{5, 2}_2 ∧ b^{5, 2}_1 ∧ b^{5, 2}_0 ∧ true) c in CNF: c b^{5, 2}_2 ∨ -b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ false c in DIMACS: 8432 -8433 -8434 0 c -3 does not represent an automaton state. c -( b^{5, 2}_2 ∧ b^{5, 2}_1 ∧ b^{5, 2}_0 ∧ true) c in CNF: c -b^{5, 2}_2 ∨ -b^{5, 2}_1 ∨ -b^{5, 2}_0 ∨ false c in DIMACS: -8432 -8433 -8434 0 c i = 3 c -2+1 --> -1 c ( b^{5, 3}_2 ∧ b^{5, 3}_1 ∧ -b^{5, 3}_0 ∧ p_15) -> ( b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ b^{5, 4}_0) c in CNF: c -b^{5, 3}_2 ∨ -b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ -p_15 ∨ b^{5, 4}_2 c -b^{5, 3}_2 ∨ -b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ -p_15 ∨ -b^{5, 4}_1 c -b^{5, 3}_2 ∨ -b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ -p_15 ∨ b^{5, 4}_0 c in DIMACS: -8435 -8436 8437 -15 8438 0 -8435 -8436 8437 -15 -8439 0 -8435 -8436 8437 -15 8440 0 c -1+1 --> 0 c ( b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ b^{5, 3}_0 ∧ p_15) -> (-b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ -b^{5, 4}_0) c in CNF: c -b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ -p_15 ∨ -b^{5, 4}_2 c -b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ -p_15 ∨ -b^{5, 4}_1 c -b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ -p_15 ∨ -b^{5, 4}_0 c in DIMACS: -8435 8436 -8437 -15 -8438 0 -8435 8436 -8437 -15 -8439 0 -8435 8436 -8437 -15 -8440 0 c 0+1 --> 1 c (-b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ -b^{5, 3}_0 ∧ p_15) -> (-b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ b^{5, 4}_0) c in CNF: c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ -p_15 ∨ -b^{5, 4}_2 c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ -p_15 ∨ -b^{5, 4}_1 c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ -p_15 ∨ b^{5, 4}_0 c in DIMACS: 8435 8436 8437 -15 -8438 0 8435 8436 8437 -15 -8439 0 8435 8436 8437 -15 8440 0 c 1+1 --> 2 c (-b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ b^{5, 3}_0 ∧ p_15) -> (-b^{5, 4}_2 ∧ b^{5, 4}_1 ∧ -b^{5, 4}_0) c in CNF: c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ -p_15 ∨ -b^{5, 4}_2 c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ -p_15 ∨ b^{5, 4}_1 c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ -p_15 ∨ -b^{5, 4}_0 c in DIMACS: 8435 8436 -8437 -15 -8438 0 8435 8436 -8437 -15 8439 0 8435 8436 -8437 -15 -8440 0 c 2+1 --> break c (-b^{5, 3}_2 ∧ b^{5, 3}_1 ∧ -b^{5, 3}_0 ∧ p_15) -> break c in CNF: c b^{5, 3}_2 ∨ -b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ -p_15 ∨ break c in DIMACS: 8435 -8436 8437 -15 1162 0 c 2-1 --> 1 c (-b^{5, 3}_2 ∧ b^{5, 3}_1 ∧ -b^{5, 3}_0 ∧ -p_15) -> (-b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ b^{5, 4}_0) c in CNF: c b^{5, 3}_2 ∨ -b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ p_15 ∨ -b^{5, 4}_2 c b^{5, 3}_2 ∨ -b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ p_15 ∨ -b^{5, 4}_1 c b^{5, 3}_2 ∨ -b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ p_15 ∨ b^{5, 4}_0 c in DIMACS: 8435 -8436 8437 15 -8438 0 8435 -8436 8437 15 -8439 0 8435 -8436 8437 15 8440 0 c 1-1 --> 0 c (-b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ b^{5, 3}_0 ∧ -p_15) -> (-b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ -b^{5, 4}_0) c in CNF: c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ p_15 ∨ -b^{5, 4}_2 c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ p_15 ∨ -b^{5, 4}_1 c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ p_15 ∨ -b^{5, 4}_0 c in DIMACS: 8435 8436 -8437 15 -8438 0 8435 8436 -8437 15 -8439 0 8435 8436 -8437 15 -8440 0 c 0-1 --> -1 c (-b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ -b^{5, 3}_0 ∧ -p_15) -> ( b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ b^{5, 4}_0) c in CNF: c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ p_15 ∨ b^{5, 4}_2 c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ p_15 ∨ -b^{5, 4}_1 c b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ p_15 ∨ b^{5, 4}_0 c in DIMACS: 8435 8436 8437 15 8438 0 8435 8436 8437 15 -8439 0 8435 8436 8437 15 8440 0 c -1-1 --> -2 c ( b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ b^{5, 3}_0 ∧ -p_15) -> ( b^{5, 4}_2 ∧ b^{5, 4}_1 ∧ -b^{5, 4}_0) c in CNF: c -b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ p_15 ∨ b^{5, 4}_2 c -b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ p_15 ∨ b^{5, 4}_1 c -b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ p_15 ∨ -b^{5, 4}_0 c in DIMACS: -8435 8436 -8437 15 8438 0 -8435 8436 -8437 15 8439 0 -8435 8436 -8437 15 -8440 0 c -2-1 --> break c ( b^{5, 3}_2 ∧ b^{5, 3}_1 ∧ -b^{5, 3}_0 ∧ -p_15) -> break c in CNF: c -b^{5, 3}_2 ∨ -b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ p_15 ∨ break c in DIMACS: -8435 -8436 8437 15 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 3}_2 ∧ -b^{5, 3}_1 ∧ -b^{5, 3}_0 ∧ true) c in CNF: c -b^{5, 3}_2 ∨ b^{5, 3}_1 ∨ b^{5, 3}_0 ∨ false c in DIMACS: -8435 8436 8437 0 c 3 does not represent an automaton state. c -(-b^{5, 3}_2 ∧ b^{5, 3}_1 ∧ b^{5, 3}_0 ∧ true) c in CNF: c b^{5, 3}_2 ∨ -b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ false c in DIMACS: 8435 -8436 -8437 0 c -3 does not represent an automaton state. c -( b^{5, 3}_2 ∧ b^{5, 3}_1 ∧ b^{5, 3}_0 ∧ true) c in CNF: c -b^{5, 3}_2 ∨ -b^{5, 3}_1 ∨ -b^{5, 3}_0 ∨ false c in DIMACS: -8435 -8436 -8437 0 c i = 4 c -2+1 --> -1 c ( b^{5, 4}_2 ∧ b^{5, 4}_1 ∧ -b^{5, 4}_0 ∧ p_20) -> ( b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ b^{5, 5}_0) c in CNF: c -b^{5, 4}_2 ∨ -b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ -p_20 ∨ b^{5, 5}_2 c -b^{5, 4}_2 ∨ -b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ -p_20 ∨ -b^{5, 5}_1 c -b^{5, 4}_2 ∨ -b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ -p_20 ∨ b^{5, 5}_0 c in DIMACS: -8438 -8439 8440 -20 8441 0 -8438 -8439 8440 -20 -8442 0 -8438 -8439 8440 -20 8443 0 c -1+1 --> 0 c ( b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ b^{5, 4}_0 ∧ p_20) -> (-b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ -b^{5, 5}_0) c in CNF: c -b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ -p_20 ∨ -b^{5, 5}_2 c -b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ -p_20 ∨ -b^{5, 5}_1 c -b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ -p_20 ∨ -b^{5, 5}_0 c in DIMACS: -8438 8439 -8440 -20 -8441 0 -8438 8439 -8440 -20 -8442 0 -8438 8439 -8440 -20 -8443 0 c 0+1 --> 1 c (-b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ -b^{5, 4}_0 ∧ p_20) -> (-b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ b^{5, 5}_0) c in CNF: c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ -p_20 ∨ -b^{5, 5}_2 c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ -p_20 ∨ -b^{5, 5}_1 c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ -p_20 ∨ b^{5, 5}_0 c in DIMACS: 8438 8439 8440 -20 -8441 0 8438 8439 8440 -20 -8442 0 8438 8439 8440 -20 8443 0 c 1+1 --> 2 c (-b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ b^{5, 4}_0 ∧ p_20) -> (-b^{5, 5}_2 ∧ b^{5, 5}_1 ∧ -b^{5, 5}_0) c in CNF: c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ -p_20 ∨ -b^{5, 5}_2 c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ -p_20 ∨ b^{5, 5}_1 c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ -p_20 ∨ -b^{5, 5}_0 c in DIMACS: 8438 8439 -8440 -20 -8441 0 8438 8439 -8440 -20 8442 0 8438 8439 -8440 -20 -8443 0 c 2+1 --> break c (-b^{5, 4}_2 ∧ b^{5, 4}_1 ∧ -b^{5, 4}_0 ∧ p_20) -> break c in CNF: c b^{5, 4}_2 ∨ -b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ -p_20 ∨ break c in DIMACS: 8438 -8439 8440 -20 1162 0 c 2-1 --> 1 c (-b^{5, 4}_2 ∧ b^{5, 4}_1 ∧ -b^{5, 4}_0 ∧ -p_20) -> (-b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ b^{5, 5}_0) c in CNF: c b^{5, 4}_2 ∨ -b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ p_20 ∨ -b^{5, 5}_2 c b^{5, 4}_2 ∨ -b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ p_20 ∨ -b^{5, 5}_1 c b^{5, 4}_2 ∨ -b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ p_20 ∨ b^{5, 5}_0 c in DIMACS: 8438 -8439 8440 20 -8441 0 8438 -8439 8440 20 -8442 0 8438 -8439 8440 20 8443 0 c 1-1 --> 0 c (-b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ b^{5, 4}_0 ∧ -p_20) -> (-b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ -b^{5, 5}_0) c in CNF: c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ p_20 ∨ -b^{5, 5}_2 c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ p_20 ∨ -b^{5, 5}_1 c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ p_20 ∨ -b^{5, 5}_0 c in DIMACS: 8438 8439 -8440 20 -8441 0 8438 8439 -8440 20 -8442 0 8438 8439 -8440 20 -8443 0 c 0-1 --> -1 c (-b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ -b^{5, 4}_0 ∧ -p_20) -> ( b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ b^{5, 5}_0) c in CNF: c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ p_20 ∨ b^{5, 5}_2 c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ p_20 ∨ -b^{5, 5}_1 c b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ p_20 ∨ b^{5, 5}_0 c in DIMACS: 8438 8439 8440 20 8441 0 8438 8439 8440 20 -8442 0 8438 8439 8440 20 8443 0 c -1-1 --> -2 c ( b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ b^{5, 4}_0 ∧ -p_20) -> ( b^{5, 5}_2 ∧ b^{5, 5}_1 ∧ -b^{5, 5}_0) c in CNF: c -b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ p_20 ∨ b^{5, 5}_2 c -b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ p_20 ∨ b^{5, 5}_1 c -b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ p_20 ∨ -b^{5, 5}_0 c in DIMACS: -8438 8439 -8440 20 8441 0 -8438 8439 -8440 20 8442 0 -8438 8439 -8440 20 -8443 0 c -2-1 --> break c ( b^{5, 4}_2 ∧ b^{5, 4}_1 ∧ -b^{5, 4}_0 ∧ -p_20) -> break c in CNF: c -b^{5, 4}_2 ∨ -b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ p_20 ∨ break c in DIMACS: -8438 -8439 8440 20 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 4}_2 ∧ -b^{5, 4}_1 ∧ -b^{5, 4}_0 ∧ true) c in CNF: c -b^{5, 4}_2 ∨ b^{5, 4}_1 ∨ b^{5, 4}_0 ∨ false c in DIMACS: -8438 8439 8440 0 c 3 does not represent an automaton state. c -(-b^{5, 4}_2 ∧ b^{5, 4}_1 ∧ b^{5, 4}_0 ∧ true) c in CNF: c b^{5, 4}_2 ∨ -b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ false c in DIMACS: 8438 -8439 -8440 0 c -3 does not represent an automaton state. c -( b^{5, 4}_2 ∧ b^{5, 4}_1 ∧ b^{5, 4}_0 ∧ true) c in CNF: c -b^{5, 4}_2 ∨ -b^{5, 4}_1 ∨ -b^{5, 4}_0 ∨ false c in DIMACS: -8438 -8439 -8440 0 c i = 5 c -2+1 --> -1 c ( b^{5, 5}_2 ∧ b^{5, 5}_1 ∧ -b^{5, 5}_0 ∧ p_25) -> ( b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ b^{5, 6}_0) c in CNF: c -b^{5, 5}_2 ∨ -b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ -p_25 ∨ b^{5, 6}_2 c -b^{5, 5}_2 ∨ -b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ -p_25 ∨ -b^{5, 6}_1 c -b^{5, 5}_2 ∨ -b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ -p_25 ∨ b^{5, 6}_0 c in DIMACS: -8441 -8442 8443 -25 8444 0 -8441 -8442 8443 -25 -8445 0 -8441 -8442 8443 -25 8446 0 c -1+1 --> 0 c ( b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ b^{5, 5}_0 ∧ p_25) -> (-b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ -b^{5, 6}_0) c in CNF: c -b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ -p_25 ∨ -b^{5, 6}_2 c -b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ -p_25 ∨ -b^{5, 6}_1 c -b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ -p_25 ∨ -b^{5, 6}_0 c in DIMACS: -8441 8442 -8443 -25 -8444 0 -8441 8442 -8443 -25 -8445 0 -8441 8442 -8443 -25 -8446 0 c 0+1 --> 1 c (-b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ -b^{5, 5}_0 ∧ p_25) -> (-b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ b^{5, 6}_0) c in CNF: c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ -p_25 ∨ -b^{5, 6}_2 c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ -p_25 ∨ -b^{5, 6}_1 c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ -p_25 ∨ b^{5, 6}_0 c in DIMACS: 8441 8442 8443 -25 -8444 0 8441 8442 8443 -25 -8445 0 8441 8442 8443 -25 8446 0 c 1+1 --> 2 c (-b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ b^{5, 5}_0 ∧ p_25) -> (-b^{5, 6}_2 ∧ b^{5, 6}_1 ∧ -b^{5, 6}_0) c in CNF: c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ -p_25 ∨ -b^{5, 6}_2 c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ -p_25 ∨ b^{5, 6}_1 c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ -p_25 ∨ -b^{5, 6}_0 c in DIMACS: 8441 8442 -8443 -25 -8444 0 8441 8442 -8443 -25 8445 0 8441 8442 -8443 -25 -8446 0 c 2+1 --> break c (-b^{5, 5}_2 ∧ b^{5, 5}_1 ∧ -b^{5, 5}_0 ∧ p_25) -> break c in CNF: c b^{5, 5}_2 ∨ -b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ -p_25 ∨ break c in DIMACS: 8441 -8442 8443 -25 1162 0 c 2-1 --> 1 c (-b^{5, 5}_2 ∧ b^{5, 5}_1 ∧ -b^{5, 5}_0 ∧ -p_25) -> (-b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ b^{5, 6}_0) c in CNF: c b^{5, 5}_2 ∨ -b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ p_25 ∨ -b^{5, 6}_2 c b^{5, 5}_2 ∨ -b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ p_25 ∨ -b^{5, 6}_1 c b^{5, 5}_2 ∨ -b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ p_25 ∨ b^{5, 6}_0 c in DIMACS: 8441 -8442 8443 25 -8444 0 8441 -8442 8443 25 -8445 0 8441 -8442 8443 25 8446 0 c 1-1 --> 0 c (-b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ b^{5, 5}_0 ∧ -p_25) -> (-b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ -b^{5, 6}_0) c in CNF: c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ p_25 ∨ -b^{5, 6}_2 c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ p_25 ∨ -b^{5, 6}_1 c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ p_25 ∨ -b^{5, 6}_0 c in DIMACS: 8441 8442 -8443 25 -8444 0 8441 8442 -8443 25 -8445 0 8441 8442 -8443 25 -8446 0 c 0-1 --> -1 c (-b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ -b^{5, 5}_0 ∧ -p_25) -> ( b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ b^{5, 6}_0) c in CNF: c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ p_25 ∨ b^{5, 6}_2 c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ p_25 ∨ -b^{5, 6}_1 c b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ p_25 ∨ b^{5, 6}_0 c in DIMACS: 8441 8442 8443 25 8444 0 8441 8442 8443 25 -8445 0 8441 8442 8443 25 8446 0 c -1-1 --> -2 c ( b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ b^{5, 5}_0 ∧ -p_25) -> ( b^{5, 6}_2 ∧ b^{5, 6}_1 ∧ -b^{5, 6}_0) c in CNF: c -b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ p_25 ∨ b^{5, 6}_2 c -b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ p_25 ∨ b^{5, 6}_1 c -b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ p_25 ∨ -b^{5, 6}_0 c in DIMACS: -8441 8442 -8443 25 8444 0 -8441 8442 -8443 25 8445 0 -8441 8442 -8443 25 -8446 0 c -2-1 --> break c ( b^{5, 5}_2 ∧ b^{5, 5}_1 ∧ -b^{5, 5}_0 ∧ -p_25) -> break c in CNF: c -b^{5, 5}_2 ∨ -b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ p_25 ∨ break c in DIMACS: -8441 -8442 8443 25 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 5}_2 ∧ -b^{5, 5}_1 ∧ -b^{5, 5}_0 ∧ true) c in CNF: c -b^{5, 5}_2 ∨ b^{5, 5}_1 ∨ b^{5, 5}_0 ∨ false c in DIMACS: -8441 8442 8443 0 c 3 does not represent an automaton state. c -(-b^{5, 5}_2 ∧ b^{5, 5}_1 ∧ b^{5, 5}_0 ∧ true) c in CNF: c b^{5, 5}_2 ∨ -b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ false c in DIMACS: 8441 -8442 -8443 0 c -3 does not represent an automaton state. c -( b^{5, 5}_2 ∧ b^{5, 5}_1 ∧ b^{5, 5}_0 ∧ true) c in CNF: c -b^{5, 5}_2 ∨ -b^{5, 5}_1 ∨ -b^{5, 5}_0 ∨ false c in DIMACS: -8441 -8442 -8443 0 c i = 6 c -2+1 --> -1 c ( b^{5, 6}_2 ∧ b^{5, 6}_1 ∧ -b^{5, 6}_0 ∧ p_30) -> ( b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ b^{5, 7}_0) c in CNF: c -b^{5, 6}_2 ∨ -b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ -p_30 ∨ b^{5, 7}_2 c -b^{5, 6}_2 ∨ -b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ -p_30 ∨ -b^{5, 7}_1 c -b^{5, 6}_2 ∨ -b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ -p_30 ∨ b^{5, 7}_0 c in DIMACS: -8444 -8445 8446 -30 8447 0 -8444 -8445 8446 -30 -8448 0 -8444 -8445 8446 -30 8449 0 c -1+1 --> 0 c ( b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ b^{5, 6}_0 ∧ p_30) -> (-b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ -b^{5, 7}_0) c in CNF: c -b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ -p_30 ∨ -b^{5, 7}_2 c -b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ -p_30 ∨ -b^{5, 7}_1 c -b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ -p_30 ∨ -b^{5, 7}_0 c in DIMACS: -8444 8445 -8446 -30 -8447 0 -8444 8445 -8446 -30 -8448 0 -8444 8445 -8446 -30 -8449 0 c 0+1 --> 1 c (-b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ -b^{5, 6}_0 ∧ p_30) -> (-b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ b^{5, 7}_0) c in CNF: c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ -p_30 ∨ -b^{5, 7}_2 c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ -p_30 ∨ -b^{5, 7}_1 c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ -p_30 ∨ b^{5, 7}_0 c in DIMACS: 8444 8445 8446 -30 -8447 0 8444 8445 8446 -30 -8448 0 8444 8445 8446 -30 8449 0 c 1+1 --> 2 c (-b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ b^{5, 6}_0 ∧ p_30) -> (-b^{5, 7}_2 ∧ b^{5, 7}_1 ∧ -b^{5, 7}_0) c in CNF: c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ -p_30 ∨ -b^{5, 7}_2 c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ -p_30 ∨ b^{5, 7}_1 c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ -p_30 ∨ -b^{5, 7}_0 c in DIMACS: 8444 8445 -8446 -30 -8447 0 8444 8445 -8446 -30 8448 0 8444 8445 -8446 -30 -8449 0 c 2+1 --> break c (-b^{5, 6}_2 ∧ b^{5, 6}_1 ∧ -b^{5, 6}_0 ∧ p_30) -> break c in CNF: c b^{5, 6}_2 ∨ -b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ -p_30 ∨ break c in DIMACS: 8444 -8445 8446 -30 1162 0 c 2-1 --> 1 c (-b^{5, 6}_2 ∧ b^{5, 6}_1 ∧ -b^{5, 6}_0 ∧ -p_30) -> (-b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ b^{5, 7}_0) c in CNF: c b^{5, 6}_2 ∨ -b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ p_30 ∨ -b^{5, 7}_2 c b^{5, 6}_2 ∨ -b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ p_30 ∨ -b^{5, 7}_1 c b^{5, 6}_2 ∨ -b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ p_30 ∨ b^{5, 7}_0 c in DIMACS: 8444 -8445 8446 30 -8447 0 8444 -8445 8446 30 -8448 0 8444 -8445 8446 30 8449 0 c 1-1 --> 0 c (-b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ b^{5, 6}_0 ∧ -p_30) -> (-b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ -b^{5, 7}_0) c in CNF: c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ p_30 ∨ -b^{5, 7}_2 c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ p_30 ∨ -b^{5, 7}_1 c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ p_30 ∨ -b^{5, 7}_0 c in DIMACS: 8444 8445 -8446 30 -8447 0 8444 8445 -8446 30 -8448 0 8444 8445 -8446 30 -8449 0 c 0-1 --> -1 c (-b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ -b^{5, 6}_0 ∧ -p_30) -> ( b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ b^{5, 7}_0) c in CNF: c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ p_30 ∨ b^{5, 7}_2 c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ p_30 ∨ -b^{5, 7}_1 c b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ p_30 ∨ b^{5, 7}_0 c in DIMACS: 8444 8445 8446 30 8447 0 8444 8445 8446 30 -8448 0 8444 8445 8446 30 8449 0 c -1-1 --> -2 c ( b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ b^{5, 6}_0 ∧ -p_30) -> ( b^{5, 7}_2 ∧ b^{5, 7}_1 ∧ -b^{5, 7}_0) c in CNF: c -b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ p_30 ∨ b^{5, 7}_2 c -b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ p_30 ∨ b^{5, 7}_1 c -b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ p_30 ∨ -b^{5, 7}_0 c in DIMACS: -8444 8445 -8446 30 8447 0 -8444 8445 -8446 30 8448 0 -8444 8445 -8446 30 -8449 0 c -2-1 --> break c ( b^{5, 6}_2 ∧ b^{5, 6}_1 ∧ -b^{5, 6}_0 ∧ -p_30) -> break c in CNF: c -b^{5, 6}_2 ∨ -b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ p_30 ∨ break c in DIMACS: -8444 -8445 8446 30 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 6}_2 ∧ -b^{5, 6}_1 ∧ -b^{5, 6}_0 ∧ true) c in CNF: c -b^{5, 6}_2 ∨ b^{5, 6}_1 ∨ b^{5, 6}_0 ∨ false c in DIMACS: -8444 8445 8446 0 c 3 does not represent an automaton state. c -(-b^{5, 6}_2 ∧ b^{5, 6}_1 ∧ b^{5, 6}_0 ∧ true) c in CNF: c b^{5, 6}_2 ∨ -b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ false c in DIMACS: 8444 -8445 -8446 0 c -3 does not represent an automaton state. c -( b^{5, 6}_2 ∧ b^{5, 6}_1 ∧ b^{5, 6}_0 ∧ true) c in CNF: c -b^{5, 6}_2 ∨ -b^{5, 6}_1 ∨ -b^{5, 6}_0 ∨ false c in DIMACS: -8444 -8445 -8446 0 c i = 7 c -2+1 --> -1 c ( b^{5, 7}_2 ∧ b^{5, 7}_1 ∧ -b^{5, 7}_0 ∧ p_35) -> ( b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ b^{5, 8}_0) c in CNF: c -b^{5, 7}_2 ∨ -b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ -p_35 ∨ b^{5, 8}_2 c -b^{5, 7}_2 ∨ -b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ -p_35 ∨ -b^{5, 8}_1 c -b^{5, 7}_2 ∨ -b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ -p_35 ∨ b^{5, 8}_0 c in DIMACS: -8447 -8448 8449 -35 8450 0 -8447 -8448 8449 -35 -8451 0 -8447 -8448 8449 -35 8452 0 c -1+1 --> 0 c ( b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ b^{5, 7}_0 ∧ p_35) -> (-b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ -b^{5, 8}_0) c in CNF: c -b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ -p_35 ∨ -b^{5, 8}_2 c -b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ -p_35 ∨ -b^{5, 8}_1 c -b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ -p_35 ∨ -b^{5, 8}_0 c in DIMACS: -8447 8448 -8449 -35 -8450 0 -8447 8448 -8449 -35 -8451 0 -8447 8448 -8449 -35 -8452 0 c 0+1 --> 1 c (-b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ -b^{5, 7}_0 ∧ p_35) -> (-b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ b^{5, 8}_0) c in CNF: c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ -p_35 ∨ -b^{5, 8}_2 c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ -p_35 ∨ -b^{5, 8}_1 c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ -p_35 ∨ b^{5, 8}_0 c in DIMACS: 8447 8448 8449 -35 -8450 0 8447 8448 8449 -35 -8451 0 8447 8448 8449 -35 8452 0 c 1+1 --> 2 c (-b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ b^{5, 7}_0 ∧ p_35) -> (-b^{5, 8}_2 ∧ b^{5, 8}_1 ∧ -b^{5, 8}_0) c in CNF: c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ -p_35 ∨ -b^{5, 8}_2 c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ -p_35 ∨ b^{5, 8}_1 c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ -p_35 ∨ -b^{5, 8}_0 c in DIMACS: 8447 8448 -8449 -35 -8450 0 8447 8448 -8449 -35 8451 0 8447 8448 -8449 -35 -8452 0 c 2+1 --> break c (-b^{5, 7}_2 ∧ b^{5, 7}_1 ∧ -b^{5, 7}_0 ∧ p_35) -> break c in CNF: c b^{5, 7}_2 ∨ -b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ -p_35 ∨ break c in DIMACS: 8447 -8448 8449 -35 1162 0 c 2-1 --> 1 c (-b^{5, 7}_2 ∧ b^{5, 7}_1 ∧ -b^{5, 7}_0 ∧ -p_35) -> (-b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ b^{5, 8}_0) c in CNF: c b^{5, 7}_2 ∨ -b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ p_35 ∨ -b^{5, 8}_2 c b^{5, 7}_2 ∨ -b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ p_35 ∨ -b^{5, 8}_1 c b^{5, 7}_2 ∨ -b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ p_35 ∨ b^{5, 8}_0 c in DIMACS: 8447 -8448 8449 35 -8450 0 8447 -8448 8449 35 -8451 0 8447 -8448 8449 35 8452 0 c 1-1 --> 0 c (-b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ b^{5, 7}_0 ∧ -p_35) -> (-b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ -b^{5, 8}_0) c in CNF: c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ p_35 ∨ -b^{5, 8}_2 c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ p_35 ∨ -b^{5, 8}_1 c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ p_35 ∨ -b^{5, 8}_0 c in DIMACS: 8447 8448 -8449 35 -8450 0 8447 8448 -8449 35 -8451 0 8447 8448 -8449 35 -8452 0 c 0-1 --> -1 c (-b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ -b^{5, 7}_0 ∧ -p_35) -> ( b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ b^{5, 8}_0) c in CNF: c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ p_35 ∨ b^{5, 8}_2 c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ p_35 ∨ -b^{5, 8}_1 c b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ p_35 ∨ b^{5, 8}_0 c in DIMACS: 8447 8448 8449 35 8450 0 8447 8448 8449 35 -8451 0 8447 8448 8449 35 8452 0 c -1-1 --> -2 c ( b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ b^{5, 7}_0 ∧ -p_35) -> ( b^{5, 8}_2 ∧ b^{5, 8}_1 ∧ -b^{5, 8}_0) c in CNF: c -b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ p_35 ∨ b^{5, 8}_2 c -b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ p_35 ∨ b^{5, 8}_1 c -b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ p_35 ∨ -b^{5, 8}_0 c in DIMACS: -8447 8448 -8449 35 8450 0 -8447 8448 -8449 35 8451 0 -8447 8448 -8449 35 -8452 0 c -2-1 --> break c ( b^{5, 7}_2 ∧ b^{5, 7}_1 ∧ -b^{5, 7}_0 ∧ -p_35) -> break c in CNF: c -b^{5, 7}_2 ∨ -b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ p_35 ∨ break c in DIMACS: -8447 -8448 8449 35 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 7}_2 ∧ -b^{5, 7}_1 ∧ -b^{5, 7}_0 ∧ true) c in CNF: c -b^{5, 7}_2 ∨ b^{5, 7}_1 ∨ b^{5, 7}_0 ∨ false c in DIMACS: -8447 8448 8449 0 c 3 does not represent an automaton state. c -(-b^{5, 7}_2 ∧ b^{5, 7}_1 ∧ b^{5, 7}_0 ∧ true) c in CNF: c b^{5, 7}_2 ∨ -b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ false c in DIMACS: 8447 -8448 -8449 0 c -3 does not represent an automaton state. c -( b^{5, 7}_2 ∧ b^{5, 7}_1 ∧ b^{5, 7}_0 ∧ true) c in CNF: c -b^{5, 7}_2 ∨ -b^{5, 7}_1 ∨ -b^{5, 7}_0 ∨ false c in DIMACS: -8447 -8448 -8449 0 c i = 8 c -2+1 --> -1 c ( b^{5, 8}_2 ∧ b^{5, 8}_1 ∧ -b^{5, 8}_0 ∧ p_40) -> ( b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ b^{5, 9}_0) c in CNF: c -b^{5, 8}_2 ∨ -b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ -p_40 ∨ b^{5, 9}_2 c -b^{5, 8}_2 ∨ -b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ -p_40 ∨ -b^{5, 9}_1 c -b^{5, 8}_2 ∨ -b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ -p_40 ∨ b^{5, 9}_0 c in DIMACS: -8450 -8451 8452 -40 8453 0 -8450 -8451 8452 -40 -8454 0 -8450 -8451 8452 -40 8455 0 c -1+1 --> 0 c ( b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ b^{5, 8}_0 ∧ p_40) -> (-b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ -b^{5, 9}_0) c in CNF: c -b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ -p_40 ∨ -b^{5, 9}_2 c -b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ -p_40 ∨ -b^{5, 9}_1 c -b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ -p_40 ∨ -b^{5, 9}_0 c in DIMACS: -8450 8451 -8452 -40 -8453 0 -8450 8451 -8452 -40 -8454 0 -8450 8451 -8452 -40 -8455 0 c 0+1 --> 1 c (-b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ -b^{5, 8}_0 ∧ p_40) -> (-b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ b^{5, 9}_0) c in CNF: c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ -p_40 ∨ -b^{5, 9}_2 c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ -p_40 ∨ -b^{5, 9}_1 c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ -p_40 ∨ b^{5, 9}_0 c in DIMACS: 8450 8451 8452 -40 -8453 0 8450 8451 8452 -40 -8454 0 8450 8451 8452 -40 8455 0 c 1+1 --> 2 c (-b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ b^{5, 8}_0 ∧ p_40) -> (-b^{5, 9}_2 ∧ b^{5, 9}_1 ∧ -b^{5, 9}_0) c in CNF: c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ -p_40 ∨ -b^{5, 9}_2 c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ -p_40 ∨ b^{5, 9}_1 c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ -p_40 ∨ -b^{5, 9}_0 c in DIMACS: 8450 8451 -8452 -40 -8453 0 8450 8451 -8452 -40 8454 0 8450 8451 -8452 -40 -8455 0 c 2+1 --> break c (-b^{5, 8}_2 ∧ b^{5, 8}_1 ∧ -b^{5, 8}_0 ∧ p_40) -> break c in CNF: c b^{5, 8}_2 ∨ -b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ -p_40 ∨ break c in DIMACS: 8450 -8451 8452 -40 1162 0 c 2-1 --> 1 c (-b^{5, 8}_2 ∧ b^{5, 8}_1 ∧ -b^{5, 8}_0 ∧ -p_40) -> (-b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ b^{5, 9}_0) c in CNF: c b^{5, 8}_2 ∨ -b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ p_40 ∨ -b^{5, 9}_2 c b^{5, 8}_2 ∨ -b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ p_40 ∨ -b^{5, 9}_1 c b^{5, 8}_2 ∨ -b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ p_40 ∨ b^{5, 9}_0 c in DIMACS: 8450 -8451 8452 40 -8453 0 8450 -8451 8452 40 -8454 0 8450 -8451 8452 40 8455 0 c 1-1 --> 0 c (-b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ b^{5, 8}_0 ∧ -p_40) -> (-b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ -b^{5, 9}_0) c in CNF: c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ p_40 ∨ -b^{5, 9}_2 c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ p_40 ∨ -b^{5, 9}_1 c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ p_40 ∨ -b^{5, 9}_0 c in DIMACS: 8450 8451 -8452 40 -8453 0 8450 8451 -8452 40 -8454 0 8450 8451 -8452 40 -8455 0 c 0-1 --> -1 c (-b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ -b^{5, 8}_0 ∧ -p_40) -> ( b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ b^{5, 9}_0) c in CNF: c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ p_40 ∨ b^{5, 9}_2 c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ p_40 ∨ -b^{5, 9}_1 c b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ p_40 ∨ b^{5, 9}_0 c in DIMACS: 8450 8451 8452 40 8453 0 8450 8451 8452 40 -8454 0 8450 8451 8452 40 8455 0 c -1-1 --> -2 c ( b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ b^{5, 8}_0 ∧ -p_40) -> ( b^{5, 9}_2 ∧ b^{5, 9}_1 ∧ -b^{5, 9}_0) c in CNF: c -b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ p_40 ∨ b^{5, 9}_2 c -b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ p_40 ∨ b^{5, 9}_1 c -b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ p_40 ∨ -b^{5, 9}_0 c in DIMACS: -8450 8451 -8452 40 8453 0 -8450 8451 -8452 40 8454 0 -8450 8451 -8452 40 -8455 0 c -2-1 --> break c ( b^{5, 8}_2 ∧ b^{5, 8}_1 ∧ -b^{5, 8}_0 ∧ -p_40) -> break c in CNF: c -b^{5, 8}_2 ∨ -b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ p_40 ∨ break c in DIMACS: -8450 -8451 8452 40 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 8}_2 ∧ -b^{5, 8}_1 ∧ -b^{5, 8}_0 ∧ true) c in CNF: c -b^{5, 8}_2 ∨ b^{5, 8}_1 ∨ b^{5, 8}_0 ∨ false c in DIMACS: -8450 8451 8452 0 c 3 does not represent an automaton state. c -(-b^{5, 8}_2 ∧ b^{5, 8}_1 ∧ b^{5, 8}_0 ∧ true) c in CNF: c b^{5, 8}_2 ∨ -b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ false c in DIMACS: 8450 -8451 -8452 0 c -3 does not represent an automaton state. c -( b^{5, 8}_2 ∧ b^{5, 8}_1 ∧ b^{5, 8}_0 ∧ true) c in CNF: c -b^{5, 8}_2 ∨ -b^{5, 8}_1 ∨ -b^{5, 8}_0 ∨ false c in DIMACS: -8450 -8451 -8452 0 c i = 9 c -2+1 --> -1 c ( b^{5, 9}_2 ∧ b^{5, 9}_1 ∧ -b^{5, 9}_0 ∧ p_45) -> ( b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ b^{5, 10}_0) c in CNF: c -b^{5, 9}_2 ∨ -b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ -p_45 ∨ b^{5, 10}_2 c -b^{5, 9}_2 ∨ -b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ -p_45 ∨ -b^{5, 10}_1 c -b^{5, 9}_2 ∨ -b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ -p_45 ∨ b^{5, 10}_0 c in DIMACS: -8453 -8454 8455 -45 8456 0 -8453 -8454 8455 -45 -8457 0 -8453 -8454 8455 -45 8458 0 c -1+1 --> 0 c ( b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ b^{5, 9}_0 ∧ p_45) -> (-b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ -b^{5, 10}_0) c in CNF: c -b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ -p_45 ∨ -b^{5, 10}_2 c -b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ -p_45 ∨ -b^{5, 10}_1 c -b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ -p_45 ∨ -b^{5, 10}_0 c in DIMACS: -8453 8454 -8455 -45 -8456 0 -8453 8454 -8455 -45 -8457 0 -8453 8454 -8455 -45 -8458 0 c 0+1 --> 1 c (-b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ -b^{5, 9}_0 ∧ p_45) -> (-b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ b^{5, 10}_0) c in CNF: c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ -p_45 ∨ -b^{5, 10}_2 c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ -p_45 ∨ -b^{5, 10}_1 c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ -p_45 ∨ b^{5, 10}_0 c in DIMACS: 8453 8454 8455 -45 -8456 0 8453 8454 8455 -45 -8457 0 8453 8454 8455 -45 8458 0 c 1+1 --> 2 c (-b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ b^{5, 9}_0 ∧ p_45) -> (-b^{5, 10}_2 ∧ b^{5, 10}_1 ∧ -b^{5, 10}_0) c in CNF: c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ -p_45 ∨ -b^{5, 10}_2 c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ -p_45 ∨ b^{5, 10}_1 c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ -p_45 ∨ -b^{5, 10}_0 c in DIMACS: 8453 8454 -8455 -45 -8456 0 8453 8454 -8455 -45 8457 0 8453 8454 -8455 -45 -8458 0 c 2+1 --> break c (-b^{5, 9}_2 ∧ b^{5, 9}_1 ∧ -b^{5, 9}_0 ∧ p_45) -> break c in CNF: c b^{5, 9}_2 ∨ -b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ -p_45 ∨ break c in DIMACS: 8453 -8454 8455 -45 1162 0 c 2-1 --> 1 c (-b^{5, 9}_2 ∧ b^{5, 9}_1 ∧ -b^{5, 9}_0 ∧ -p_45) -> (-b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ b^{5, 10}_0) c in CNF: c b^{5, 9}_2 ∨ -b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ p_45 ∨ -b^{5, 10}_2 c b^{5, 9}_2 ∨ -b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ p_45 ∨ -b^{5, 10}_1 c b^{5, 9}_2 ∨ -b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ p_45 ∨ b^{5, 10}_0 c in DIMACS: 8453 -8454 8455 45 -8456 0 8453 -8454 8455 45 -8457 0 8453 -8454 8455 45 8458 0 c 1-1 --> 0 c (-b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ b^{5, 9}_0 ∧ -p_45) -> (-b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ -b^{5, 10}_0) c in CNF: c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ p_45 ∨ -b^{5, 10}_2 c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ p_45 ∨ -b^{5, 10}_1 c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ p_45 ∨ -b^{5, 10}_0 c in DIMACS: 8453 8454 -8455 45 -8456 0 8453 8454 -8455 45 -8457 0 8453 8454 -8455 45 -8458 0 c 0-1 --> -1 c (-b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ -b^{5, 9}_0 ∧ -p_45) -> ( b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ b^{5, 10}_0) c in CNF: c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ p_45 ∨ b^{5, 10}_2 c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ p_45 ∨ -b^{5, 10}_1 c b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ p_45 ∨ b^{5, 10}_0 c in DIMACS: 8453 8454 8455 45 8456 0 8453 8454 8455 45 -8457 0 8453 8454 8455 45 8458 0 c -1-1 --> -2 c ( b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ b^{5, 9}_0 ∧ -p_45) -> ( b^{5, 10}_2 ∧ b^{5, 10}_1 ∧ -b^{5, 10}_0) c in CNF: c -b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ p_45 ∨ b^{5, 10}_2 c -b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ p_45 ∨ b^{5, 10}_1 c -b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ p_45 ∨ -b^{5, 10}_0 c in DIMACS: -8453 8454 -8455 45 8456 0 -8453 8454 -8455 45 8457 0 -8453 8454 -8455 45 -8458 0 c -2-1 --> break c ( b^{5, 9}_2 ∧ b^{5, 9}_1 ∧ -b^{5, 9}_0 ∧ -p_45) -> break c in CNF: c -b^{5, 9}_2 ∨ -b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ p_45 ∨ break c in DIMACS: -8453 -8454 8455 45 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 9}_2 ∧ -b^{5, 9}_1 ∧ -b^{5, 9}_0 ∧ true) c in CNF: c -b^{5, 9}_2 ∨ b^{5, 9}_1 ∨ b^{5, 9}_0 ∨ false c in DIMACS: -8453 8454 8455 0 c 3 does not represent an automaton state. c -(-b^{5, 9}_2 ∧ b^{5, 9}_1 ∧ b^{5, 9}_0 ∧ true) c in CNF: c b^{5, 9}_2 ∨ -b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ false c in DIMACS: 8453 -8454 -8455 0 c -3 does not represent an automaton state. c -( b^{5, 9}_2 ∧ b^{5, 9}_1 ∧ b^{5, 9}_0 ∧ true) c in CNF: c -b^{5, 9}_2 ∨ -b^{5, 9}_1 ∨ -b^{5, 9}_0 ∨ false c in DIMACS: -8453 -8454 -8455 0 c i = 10 c -2+1 --> -1 c ( b^{5, 10}_2 ∧ b^{5, 10}_1 ∧ -b^{5, 10}_0 ∧ p_50) -> ( b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ b^{5, 11}_0) c in CNF: c -b^{5, 10}_2 ∨ -b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ -p_50 ∨ b^{5, 11}_2 c -b^{5, 10}_2 ∨ -b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ -p_50 ∨ -b^{5, 11}_1 c -b^{5, 10}_2 ∨ -b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ -p_50 ∨ b^{5, 11}_0 c in DIMACS: -8456 -8457 8458 -50 8459 0 -8456 -8457 8458 -50 -8460 0 -8456 -8457 8458 -50 8461 0 c -1+1 --> 0 c ( b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ b^{5, 10}_0 ∧ p_50) -> (-b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ -b^{5, 11}_0) c in CNF: c -b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ -p_50 ∨ -b^{5, 11}_2 c -b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ -p_50 ∨ -b^{5, 11}_1 c -b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ -p_50 ∨ -b^{5, 11}_0 c in DIMACS: -8456 8457 -8458 -50 -8459 0 -8456 8457 -8458 -50 -8460 0 -8456 8457 -8458 -50 -8461 0 c 0+1 --> 1 c (-b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ -b^{5, 10}_0 ∧ p_50) -> (-b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ b^{5, 11}_0) c in CNF: c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ -p_50 ∨ -b^{5, 11}_2 c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ -p_50 ∨ -b^{5, 11}_1 c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ -p_50 ∨ b^{5, 11}_0 c in DIMACS: 8456 8457 8458 -50 -8459 0 8456 8457 8458 -50 -8460 0 8456 8457 8458 -50 8461 0 c 1+1 --> 2 c (-b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ b^{5, 10}_0 ∧ p_50) -> (-b^{5, 11}_2 ∧ b^{5, 11}_1 ∧ -b^{5, 11}_0) c in CNF: c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ -p_50 ∨ -b^{5, 11}_2 c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ -p_50 ∨ b^{5, 11}_1 c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ -p_50 ∨ -b^{5, 11}_0 c in DIMACS: 8456 8457 -8458 -50 -8459 0 8456 8457 -8458 -50 8460 0 8456 8457 -8458 -50 -8461 0 c 2+1 --> break c (-b^{5, 10}_2 ∧ b^{5, 10}_1 ∧ -b^{5, 10}_0 ∧ p_50) -> break c in CNF: c b^{5, 10}_2 ∨ -b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ -p_50 ∨ break c in DIMACS: 8456 -8457 8458 -50 1162 0 c 2-1 --> 1 c (-b^{5, 10}_2 ∧ b^{5, 10}_1 ∧ -b^{5, 10}_0 ∧ -p_50) -> (-b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ b^{5, 11}_0) c in CNF: c b^{5, 10}_2 ∨ -b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ p_50 ∨ -b^{5, 11}_2 c b^{5, 10}_2 ∨ -b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ p_50 ∨ -b^{5, 11}_1 c b^{5, 10}_2 ∨ -b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ p_50 ∨ b^{5, 11}_0 c in DIMACS: 8456 -8457 8458 50 -8459 0 8456 -8457 8458 50 -8460 0 8456 -8457 8458 50 8461 0 c 1-1 --> 0 c (-b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ b^{5, 10}_0 ∧ -p_50) -> (-b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ -b^{5, 11}_0) c in CNF: c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ p_50 ∨ -b^{5, 11}_2 c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ p_50 ∨ -b^{5, 11}_1 c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ p_50 ∨ -b^{5, 11}_0 c in DIMACS: 8456 8457 -8458 50 -8459 0 8456 8457 -8458 50 -8460 0 8456 8457 -8458 50 -8461 0 c 0-1 --> -1 c (-b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ -b^{5, 10}_0 ∧ -p_50) -> ( b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ b^{5, 11}_0) c in CNF: c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ p_50 ∨ b^{5, 11}_2 c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ p_50 ∨ -b^{5, 11}_1 c b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ p_50 ∨ b^{5, 11}_0 c in DIMACS: 8456 8457 8458 50 8459 0 8456 8457 8458 50 -8460 0 8456 8457 8458 50 8461 0 c -1-1 --> -2 c ( b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ b^{5, 10}_0 ∧ -p_50) -> ( b^{5, 11}_2 ∧ b^{5, 11}_1 ∧ -b^{5, 11}_0) c in CNF: c -b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ p_50 ∨ b^{5, 11}_2 c -b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ p_50 ∨ b^{5, 11}_1 c -b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ p_50 ∨ -b^{5, 11}_0 c in DIMACS: -8456 8457 -8458 50 8459 0 -8456 8457 -8458 50 8460 0 -8456 8457 -8458 50 -8461 0 c -2-1 --> break c ( b^{5, 10}_2 ∧ b^{5, 10}_1 ∧ -b^{5, 10}_0 ∧ -p_50) -> break c in CNF: c -b^{5, 10}_2 ∨ -b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ p_50 ∨ break c in DIMACS: -8456 -8457 8458 50 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 10}_2 ∧ -b^{5, 10}_1 ∧ -b^{5, 10}_0 ∧ true) c in CNF: c -b^{5, 10}_2 ∨ b^{5, 10}_1 ∨ b^{5, 10}_0 ∨ false c in DIMACS: -8456 8457 8458 0 c 3 does not represent an automaton state. c -(-b^{5, 10}_2 ∧ b^{5, 10}_1 ∧ b^{5, 10}_0 ∧ true) c in CNF: c b^{5, 10}_2 ∨ -b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ false c in DIMACS: 8456 -8457 -8458 0 c -3 does not represent an automaton state. c -( b^{5, 10}_2 ∧ b^{5, 10}_1 ∧ b^{5, 10}_0 ∧ true) c in CNF: c -b^{5, 10}_2 ∨ -b^{5, 10}_1 ∨ -b^{5, 10}_0 ∨ false c in DIMACS: -8456 -8457 -8458 0 c i = 11 c -2+1 --> -1 c ( b^{5, 11}_2 ∧ b^{5, 11}_1 ∧ -b^{5, 11}_0 ∧ p_55) -> ( b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ b^{5, 12}_0) c in CNF: c -b^{5, 11}_2 ∨ -b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ -p_55 ∨ b^{5, 12}_2 c -b^{5, 11}_2 ∨ -b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ -p_55 ∨ -b^{5, 12}_1 c -b^{5, 11}_2 ∨ -b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ -p_55 ∨ b^{5, 12}_0 c in DIMACS: -8459 -8460 8461 -55 8462 0 -8459 -8460 8461 -55 -8463 0 -8459 -8460 8461 -55 8464 0 c -1+1 --> 0 c ( b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ b^{5, 11}_0 ∧ p_55) -> (-b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ -b^{5, 12}_0) c in CNF: c -b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ -p_55 ∨ -b^{5, 12}_2 c -b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ -p_55 ∨ -b^{5, 12}_1 c -b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ -p_55 ∨ -b^{5, 12}_0 c in DIMACS: -8459 8460 -8461 -55 -8462 0 -8459 8460 -8461 -55 -8463 0 -8459 8460 -8461 -55 -8464 0 c 0+1 --> 1 c (-b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ -b^{5, 11}_0 ∧ p_55) -> (-b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ b^{5, 12}_0) c in CNF: c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ -p_55 ∨ -b^{5, 12}_2 c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ -p_55 ∨ -b^{5, 12}_1 c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ -p_55 ∨ b^{5, 12}_0 c in DIMACS: 8459 8460 8461 -55 -8462 0 8459 8460 8461 -55 -8463 0 8459 8460 8461 -55 8464 0 c 1+1 --> 2 c (-b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ b^{5, 11}_0 ∧ p_55) -> (-b^{5, 12}_2 ∧ b^{5, 12}_1 ∧ -b^{5, 12}_0) c in CNF: c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ -p_55 ∨ -b^{5, 12}_2 c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ -p_55 ∨ b^{5, 12}_1 c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ -p_55 ∨ -b^{5, 12}_0 c in DIMACS: 8459 8460 -8461 -55 -8462 0 8459 8460 -8461 -55 8463 0 8459 8460 -8461 -55 -8464 0 c 2+1 --> break c (-b^{5, 11}_2 ∧ b^{5, 11}_1 ∧ -b^{5, 11}_0 ∧ p_55) -> break c in CNF: c b^{5, 11}_2 ∨ -b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ -p_55 ∨ break c in DIMACS: 8459 -8460 8461 -55 1162 0 c 2-1 --> 1 c (-b^{5, 11}_2 ∧ b^{5, 11}_1 ∧ -b^{5, 11}_0 ∧ -p_55) -> (-b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ b^{5, 12}_0) c in CNF: c b^{5, 11}_2 ∨ -b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ p_55 ∨ -b^{5, 12}_2 c b^{5, 11}_2 ∨ -b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ p_55 ∨ -b^{5, 12}_1 c b^{5, 11}_2 ∨ -b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ p_55 ∨ b^{5, 12}_0 c in DIMACS: 8459 -8460 8461 55 -8462 0 8459 -8460 8461 55 -8463 0 8459 -8460 8461 55 8464 0 c 1-1 --> 0 c (-b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ b^{5, 11}_0 ∧ -p_55) -> (-b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ -b^{5, 12}_0) c in CNF: c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ p_55 ∨ -b^{5, 12}_2 c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ p_55 ∨ -b^{5, 12}_1 c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ p_55 ∨ -b^{5, 12}_0 c in DIMACS: 8459 8460 -8461 55 -8462 0 8459 8460 -8461 55 -8463 0 8459 8460 -8461 55 -8464 0 c 0-1 --> -1 c (-b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ -b^{5, 11}_0 ∧ -p_55) -> ( b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ b^{5, 12}_0) c in CNF: c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ p_55 ∨ b^{5, 12}_2 c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ p_55 ∨ -b^{5, 12}_1 c b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ p_55 ∨ b^{5, 12}_0 c in DIMACS: 8459 8460 8461 55 8462 0 8459 8460 8461 55 -8463 0 8459 8460 8461 55 8464 0 c -1-1 --> -2 c ( b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ b^{5, 11}_0 ∧ -p_55) -> ( b^{5, 12}_2 ∧ b^{5, 12}_1 ∧ -b^{5, 12}_0) c in CNF: c -b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ p_55 ∨ b^{5, 12}_2 c -b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ p_55 ∨ b^{5, 12}_1 c -b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ p_55 ∨ -b^{5, 12}_0 c in DIMACS: -8459 8460 -8461 55 8462 0 -8459 8460 -8461 55 8463 0 -8459 8460 -8461 55 -8464 0 c -2-1 --> break c ( b^{5, 11}_2 ∧ b^{5, 11}_1 ∧ -b^{5, 11}_0 ∧ -p_55) -> break c in CNF: c -b^{5, 11}_2 ∨ -b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ p_55 ∨ break c in DIMACS: -8459 -8460 8461 55 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 11}_2 ∧ -b^{5, 11}_1 ∧ -b^{5, 11}_0 ∧ true) c in CNF: c -b^{5, 11}_2 ∨ b^{5, 11}_1 ∨ b^{5, 11}_0 ∨ false c in DIMACS: -8459 8460 8461 0 c 3 does not represent an automaton state. c -(-b^{5, 11}_2 ∧ b^{5, 11}_1 ∧ b^{5, 11}_0 ∧ true) c in CNF: c b^{5, 11}_2 ∨ -b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ false c in DIMACS: 8459 -8460 -8461 0 c -3 does not represent an automaton state. c -( b^{5, 11}_2 ∧ b^{5, 11}_1 ∧ b^{5, 11}_0 ∧ true) c in CNF: c -b^{5, 11}_2 ∨ -b^{5, 11}_1 ∨ -b^{5, 11}_0 ∨ false c in DIMACS: -8459 -8460 -8461 0 c i = 12 c -2+1 --> -1 c ( b^{5, 12}_2 ∧ b^{5, 12}_1 ∧ -b^{5, 12}_0 ∧ p_60) -> ( b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ b^{5, 13}_0) c in CNF: c -b^{5, 12}_2 ∨ -b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ -p_60 ∨ b^{5, 13}_2 c -b^{5, 12}_2 ∨ -b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ -p_60 ∨ -b^{5, 13}_1 c -b^{5, 12}_2 ∨ -b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ -p_60 ∨ b^{5, 13}_0 c in DIMACS: -8462 -8463 8464 -60 8465 0 -8462 -8463 8464 -60 -8466 0 -8462 -8463 8464 -60 8467 0 c -1+1 --> 0 c ( b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ b^{5, 12}_0 ∧ p_60) -> (-b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ -b^{5, 13}_0) c in CNF: c -b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ -p_60 ∨ -b^{5, 13}_2 c -b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ -p_60 ∨ -b^{5, 13}_1 c -b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ -p_60 ∨ -b^{5, 13}_0 c in DIMACS: -8462 8463 -8464 -60 -8465 0 -8462 8463 -8464 -60 -8466 0 -8462 8463 -8464 -60 -8467 0 c 0+1 --> 1 c (-b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ -b^{5, 12}_0 ∧ p_60) -> (-b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ b^{5, 13}_0) c in CNF: c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ -p_60 ∨ -b^{5, 13}_2 c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ -p_60 ∨ -b^{5, 13}_1 c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ -p_60 ∨ b^{5, 13}_0 c in DIMACS: 8462 8463 8464 -60 -8465 0 8462 8463 8464 -60 -8466 0 8462 8463 8464 -60 8467 0 c 1+1 --> 2 c (-b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ b^{5, 12}_0 ∧ p_60) -> (-b^{5, 13}_2 ∧ b^{5, 13}_1 ∧ -b^{5, 13}_0) c in CNF: c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ -p_60 ∨ -b^{5, 13}_2 c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ -p_60 ∨ b^{5, 13}_1 c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ -p_60 ∨ -b^{5, 13}_0 c in DIMACS: 8462 8463 -8464 -60 -8465 0 8462 8463 -8464 -60 8466 0 8462 8463 -8464 -60 -8467 0 c 2+1 --> break c (-b^{5, 12}_2 ∧ b^{5, 12}_1 ∧ -b^{5, 12}_0 ∧ p_60) -> break c in CNF: c b^{5, 12}_2 ∨ -b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ -p_60 ∨ break c in DIMACS: 8462 -8463 8464 -60 1162 0 c 2-1 --> 1 c (-b^{5, 12}_2 ∧ b^{5, 12}_1 ∧ -b^{5, 12}_0 ∧ -p_60) -> (-b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ b^{5, 13}_0) c in CNF: c b^{5, 12}_2 ∨ -b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ p_60 ∨ -b^{5, 13}_2 c b^{5, 12}_2 ∨ -b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ p_60 ∨ -b^{5, 13}_1 c b^{5, 12}_2 ∨ -b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ p_60 ∨ b^{5, 13}_0 c in DIMACS: 8462 -8463 8464 60 -8465 0 8462 -8463 8464 60 -8466 0 8462 -8463 8464 60 8467 0 c 1-1 --> 0 c (-b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ b^{5, 12}_0 ∧ -p_60) -> (-b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ -b^{5, 13}_0) c in CNF: c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ p_60 ∨ -b^{5, 13}_2 c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ p_60 ∨ -b^{5, 13}_1 c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ p_60 ∨ -b^{5, 13}_0 c in DIMACS: 8462 8463 -8464 60 -8465 0 8462 8463 -8464 60 -8466 0 8462 8463 -8464 60 -8467 0 c 0-1 --> -1 c (-b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ -b^{5, 12}_0 ∧ -p_60) -> ( b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ b^{5, 13}_0) c in CNF: c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ p_60 ∨ b^{5, 13}_2 c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ p_60 ∨ -b^{5, 13}_1 c b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ p_60 ∨ b^{5, 13}_0 c in DIMACS: 8462 8463 8464 60 8465 0 8462 8463 8464 60 -8466 0 8462 8463 8464 60 8467 0 c -1-1 --> -2 c ( b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ b^{5, 12}_0 ∧ -p_60) -> ( b^{5, 13}_2 ∧ b^{5, 13}_1 ∧ -b^{5, 13}_0) c in CNF: c -b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ p_60 ∨ b^{5, 13}_2 c -b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ p_60 ∨ b^{5, 13}_1 c -b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ p_60 ∨ -b^{5, 13}_0 c in DIMACS: -8462 8463 -8464 60 8465 0 -8462 8463 -8464 60 8466 0 -8462 8463 -8464 60 -8467 0 c -2-1 --> break c ( b^{5, 12}_2 ∧ b^{5, 12}_1 ∧ -b^{5, 12}_0 ∧ -p_60) -> break c in CNF: c -b^{5, 12}_2 ∨ -b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ p_60 ∨ break c in DIMACS: -8462 -8463 8464 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 12}_2 ∧ -b^{5, 12}_1 ∧ -b^{5, 12}_0 ∧ true) c in CNF: c -b^{5, 12}_2 ∨ b^{5, 12}_1 ∨ b^{5, 12}_0 ∨ false c in DIMACS: -8462 8463 8464 0 c 3 does not represent an automaton state. c -(-b^{5, 12}_2 ∧ b^{5, 12}_1 ∧ b^{5, 12}_0 ∧ true) c in CNF: c b^{5, 12}_2 ∨ -b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ false c in DIMACS: 8462 -8463 -8464 0 c -3 does not represent an automaton state. c -( b^{5, 12}_2 ∧ b^{5, 12}_1 ∧ b^{5, 12}_0 ∧ true) c in CNF: c -b^{5, 12}_2 ∨ -b^{5, 12}_1 ∨ -b^{5, 12}_0 ∨ false c in DIMACS: -8462 -8463 -8464 0 c i = 13 c -2+1 --> -1 c ( b^{5, 13}_2 ∧ b^{5, 13}_1 ∧ -b^{5, 13}_0 ∧ p_65) -> ( b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ b^{5, 14}_0) c in CNF: c -b^{5, 13}_2 ∨ -b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ -p_65 ∨ b^{5, 14}_2 c -b^{5, 13}_2 ∨ -b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ -p_65 ∨ -b^{5, 14}_1 c -b^{5, 13}_2 ∨ -b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ -p_65 ∨ b^{5, 14}_0 c in DIMACS: -8465 -8466 8467 -65 8468 0 -8465 -8466 8467 -65 -8469 0 -8465 -8466 8467 -65 8470 0 c -1+1 --> 0 c ( b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ b^{5, 13}_0 ∧ p_65) -> (-b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ -b^{5, 14}_0) c in CNF: c -b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ -p_65 ∨ -b^{5, 14}_2 c -b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ -p_65 ∨ -b^{5, 14}_1 c -b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ -p_65 ∨ -b^{5, 14}_0 c in DIMACS: -8465 8466 -8467 -65 -8468 0 -8465 8466 -8467 -65 -8469 0 -8465 8466 -8467 -65 -8470 0 c 0+1 --> 1 c (-b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ -b^{5, 13}_0 ∧ p_65) -> (-b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ b^{5, 14}_0) c in CNF: c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ -p_65 ∨ -b^{5, 14}_2 c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ -p_65 ∨ -b^{5, 14}_1 c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ -p_65 ∨ b^{5, 14}_0 c in DIMACS: 8465 8466 8467 -65 -8468 0 8465 8466 8467 -65 -8469 0 8465 8466 8467 -65 8470 0 c 1+1 --> 2 c (-b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ b^{5, 13}_0 ∧ p_65) -> (-b^{5, 14}_2 ∧ b^{5, 14}_1 ∧ -b^{5, 14}_0) c in CNF: c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ -p_65 ∨ -b^{5, 14}_2 c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ -p_65 ∨ b^{5, 14}_1 c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ -p_65 ∨ -b^{5, 14}_0 c in DIMACS: 8465 8466 -8467 -65 -8468 0 8465 8466 -8467 -65 8469 0 8465 8466 -8467 -65 -8470 0 c 2+1 --> break c (-b^{5, 13}_2 ∧ b^{5, 13}_1 ∧ -b^{5, 13}_0 ∧ p_65) -> break c in CNF: c b^{5, 13}_2 ∨ -b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ -p_65 ∨ break c in DIMACS: 8465 -8466 8467 -65 1162 0 c 2-1 --> 1 c (-b^{5, 13}_2 ∧ b^{5, 13}_1 ∧ -b^{5, 13}_0 ∧ -p_65) -> (-b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ b^{5, 14}_0) c in CNF: c b^{5, 13}_2 ∨ -b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ p_65 ∨ -b^{5, 14}_2 c b^{5, 13}_2 ∨ -b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ p_65 ∨ -b^{5, 14}_1 c b^{5, 13}_2 ∨ -b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ p_65 ∨ b^{5, 14}_0 c in DIMACS: 8465 -8466 8467 65 -8468 0 8465 -8466 8467 65 -8469 0 8465 -8466 8467 65 8470 0 c 1-1 --> 0 c (-b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ b^{5, 13}_0 ∧ -p_65) -> (-b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ -b^{5, 14}_0) c in CNF: c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ p_65 ∨ -b^{5, 14}_2 c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ p_65 ∨ -b^{5, 14}_1 c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ p_65 ∨ -b^{5, 14}_0 c in DIMACS: 8465 8466 -8467 65 -8468 0 8465 8466 -8467 65 -8469 0 8465 8466 -8467 65 -8470 0 c 0-1 --> -1 c (-b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ -b^{5, 13}_0 ∧ -p_65) -> ( b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ b^{5, 14}_0) c in CNF: c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ p_65 ∨ b^{5, 14}_2 c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ p_65 ∨ -b^{5, 14}_1 c b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ p_65 ∨ b^{5, 14}_0 c in DIMACS: 8465 8466 8467 65 8468 0 8465 8466 8467 65 -8469 0 8465 8466 8467 65 8470 0 c -1-1 --> -2 c ( b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ b^{5, 13}_0 ∧ -p_65) -> ( b^{5, 14}_2 ∧ b^{5, 14}_1 ∧ -b^{5, 14}_0) c in CNF: c -b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ p_65 ∨ b^{5, 14}_2 c -b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ p_65 ∨ b^{5, 14}_1 c -b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ p_65 ∨ -b^{5, 14}_0 c in DIMACS: -8465 8466 -8467 65 8468 0 -8465 8466 -8467 65 8469 0 -8465 8466 -8467 65 -8470 0 c -2-1 --> break c ( b^{5, 13}_2 ∧ b^{5, 13}_1 ∧ -b^{5, 13}_0 ∧ -p_65) -> break c in CNF: c -b^{5, 13}_2 ∨ -b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ p_65 ∨ break c in DIMACS: -8465 -8466 8467 65 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 13}_2 ∧ -b^{5, 13}_1 ∧ -b^{5, 13}_0 ∧ true) c in CNF: c -b^{5, 13}_2 ∨ b^{5, 13}_1 ∨ b^{5, 13}_0 ∨ false c in DIMACS: -8465 8466 8467 0 c 3 does not represent an automaton state. c -(-b^{5, 13}_2 ∧ b^{5, 13}_1 ∧ b^{5, 13}_0 ∧ true) c in CNF: c b^{5, 13}_2 ∨ -b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ false c in DIMACS: 8465 -8466 -8467 0 c -3 does not represent an automaton state. c -( b^{5, 13}_2 ∧ b^{5, 13}_1 ∧ b^{5, 13}_0 ∧ true) c in CNF: c -b^{5, 13}_2 ∨ -b^{5, 13}_1 ∨ -b^{5, 13}_0 ∨ false c in DIMACS: -8465 -8466 -8467 0 c i = 14 c -2+1 --> -1 c ( b^{5, 14}_2 ∧ b^{5, 14}_1 ∧ -b^{5, 14}_0 ∧ p_70) -> ( b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ b^{5, 15}_0) c in CNF: c -b^{5, 14}_2 ∨ -b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ -p_70 ∨ b^{5, 15}_2 c -b^{5, 14}_2 ∨ -b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ -p_70 ∨ -b^{5, 15}_1 c -b^{5, 14}_2 ∨ -b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ -p_70 ∨ b^{5, 15}_0 c in DIMACS: -8468 -8469 8470 -70 8471 0 -8468 -8469 8470 -70 -8472 0 -8468 -8469 8470 -70 8473 0 c -1+1 --> 0 c ( b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ b^{5, 14}_0 ∧ p_70) -> (-b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ -b^{5, 15}_0) c in CNF: c -b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ -p_70 ∨ -b^{5, 15}_2 c -b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ -p_70 ∨ -b^{5, 15}_1 c -b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ -p_70 ∨ -b^{5, 15}_0 c in DIMACS: -8468 8469 -8470 -70 -8471 0 -8468 8469 -8470 -70 -8472 0 -8468 8469 -8470 -70 -8473 0 c 0+1 --> 1 c (-b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ -b^{5, 14}_0 ∧ p_70) -> (-b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ b^{5, 15}_0) c in CNF: c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ -p_70 ∨ -b^{5, 15}_2 c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ -p_70 ∨ -b^{5, 15}_1 c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ -p_70 ∨ b^{5, 15}_0 c in DIMACS: 8468 8469 8470 -70 -8471 0 8468 8469 8470 -70 -8472 0 8468 8469 8470 -70 8473 0 c 1+1 --> 2 c (-b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ b^{5, 14}_0 ∧ p_70) -> (-b^{5, 15}_2 ∧ b^{5, 15}_1 ∧ -b^{5, 15}_0) c in CNF: c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ -p_70 ∨ -b^{5, 15}_2 c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ -p_70 ∨ b^{5, 15}_1 c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ -p_70 ∨ -b^{5, 15}_0 c in DIMACS: 8468 8469 -8470 -70 -8471 0 8468 8469 -8470 -70 8472 0 8468 8469 -8470 -70 -8473 0 c 2+1 --> break c (-b^{5, 14}_2 ∧ b^{5, 14}_1 ∧ -b^{5, 14}_0 ∧ p_70) -> break c in CNF: c b^{5, 14}_2 ∨ -b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ -p_70 ∨ break c in DIMACS: 8468 -8469 8470 -70 1162 0 c 2-1 --> 1 c (-b^{5, 14}_2 ∧ b^{5, 14}_1 ∧ -b^{5, 14}_0 ∧ -p_70) -> (-b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ b^{5, 15}_0) c in CNF: c b^{5, 14}_2 ∨ -b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ p_70 ∨ -b^{5, 15}_2 c b^{5, 14}_2 ∨ -b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ p_70 ∨ -b^{5, 15}_1 c b^{5, 14}_2 ∨ -b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ p_70 ∨ b^{5, 15}_0 c in DIMACS: 8468 -8469 8470 70 -8471 0 8468 -8469 8470 70 -8472 0 8468 -8469 8470 70 8473 0 c 1-1 --> 0 c (-b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ b^{5, 14}_0 ∧ -p_70) -> (-b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ -b^{5, 15}_0) c in CNF: c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ p_70 ∨ -b^{5, 15}_2 c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ p_70 ∨ -b^{5, 15}_1 c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ p_70 ∨ -b^{5, 15}_0 c in DIMACS: 8468 8469 -8470 70 -8471 0 8468 8469 -8470 70 -8472 0 8468 8469 -8470 70 -8473 0 c 0-1 --> -1 c (-b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ -b^{5, 14}_0 ∧ -p_70) -> ( b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ b^{5, 15}_0) c in CNF: c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ p_70 ∨ b^{5, 15}_2 c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ p_70 ∨ -b^{5, 15}_1 c b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ p_70 ∨ b^{5, 15}_0 c in DIMACS: 8468 8469 8470 70 8471 0 8468 8469 8470 70 -8472 0 8468 8469 8470 70 8473 0 c -1-1 --> -2 c ( b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ b^{5, 14}_0 ∧ -p_70) -> ( b^{5, 15}_2 ∧ b^{5, 15}_1 ∧ -b^{5, 15}_0) c in CNF: c -b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ p_70 ∨ b^{5, 15}_2 c -b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ p_70 ∨ b^{5, 15}_1 c -b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ p_70 ∨ -b^{5, 15}_0 c in DIMACS: -8468 8469 -8470 70 8471 0 -8468 8469 -8470 70 8472 0 -8468 8469 -8470 70 -8473 0 c -2-1 --> break c ( b^{5, 14}_2 ∧ b^{5, 14}_1 ∧ -b^{5, 14}_0 ∧ -p_70) -> break c in CNF: c -b^{5, 14}_2 ∨ -b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ p_70 ∨ break c in DIMACS: -8468 -8469 8470 70 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 14}_2 ∧ -b^{5, 14}_1 ∧ -b^{5, 14}_0 ∧ true) c in CNF: c -b^{5, 14}_2 ∨ b^{5, 14}_1 ∨ b^{5, 14}_0 ∨ false c in DIMACS: -8468 8469 8470 0 c 3 does not represent an automaton state. c -(-b^{5, 14}_2 ∧ b^{5, 14}_1 ∧ b^{5, 14}_0 ∧ true) c in CNF: c b^{5, 14}_2 ∨ -b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ false c in DIMACS: 8468 -8469 -8470 0 c -3 does not represent an automaton state. c -( b^{5, 14}_2 ∧ b^{5, 14}_1 ∧ b^{5, 14}_0 ∧ true) c in CNF: c -b^{5, 14}_2 ∨ -b^{5, 14}_1 ∨ -b^{5, 14}_0 ∨ false c in DIMACS: -8468 -8469 -8470 0 c i = 15 c -2+1 --> -1 c ( b^{5, 15}_2 ∧ b^{5, 15}_1 ∧ -b^{5, 15}_0 ∧ p_75) -> ( b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ b^{5, 16}_0) c in CNF: c -b^{5, 15}_2 ∨ -b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ -p_75 ∨ b^{5, 16}_2 c -b^{5, 15}_2 ∨ -b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ -p_75 ∨ -b^{5, 16}_1 c -b^{5, 15}_2 ∨ -b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ -p_75 ∨ b^{5, 16}_0 c in DIMACS: -8471 -8472 8473 -75 8474 0 -8471 -8472 8473 -75 -8475 0 -8471 -8472 8473 -75 8476 0 c -1+1 --> 0 c ( b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ b^{5, 15}_0 ∧ p_75) -> (-b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ -b^{5, 16}_0) c in CNF: c -b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ -p_75 ∨ -b^{5, 16}_2 c -b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ -p_75 ∨ -b^{5, 16}_1 c -b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ -p_75 ∨ -b^{5, 16}_0 c in DIMACS: -8471 8472 -8473 -75 -8474 0 -8471 8472 -8473 -75 -8475 0 -8471 8472 -8473 -75 -8476 0 c 0+1 --> 1 c (-b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ -b^{5, 15}_0 ∧ p_75) -> (-b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ b^{5, 16}_0) c in CNF: c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ -p_75 ∨ -b^{5, 16}_2 c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ -p_75 ∨ -b^{5, 16}_1 c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ -p_75 ∨ b^{5, 16}_0 c in DIMACS: 8471 8472 8473 -75 -8474 0 8471 8472 8473 -75 -8475 0 8471 8472 8473 -75 8476 0 c 1+1 --> 2 c (-b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ b^{5, 15}_0 ∧ p_75) -> (-b^{5, 16}_2 ∧ b^{5, 16}_1 ∧ -b^{5, 16}_0) c in CNF: c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ -p_75 ∨ -b^{5, 16}_2 c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ -p_75 ∨ b^{5, 16}_1 c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ -p_75 ∨ -b^{5, 16}_0 c in DIMACS: 8471 8472 -8473 -75 -8474 0 8471 8472 -8473 -75 8475 0 8471 8472 -8473 -75 -8476 0 c 2+1 --> break c (-b^{5, 15}_2 ∧ b^{5, 15}_1 ∧ -b^{5, 15}_0 ∧ p_75) -> break c in CNF: c b^{5, 15}_2 ∨ -b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ -p_75 ∨ break c in DIMACS: 8471 -8472 8473 -75 1162 0 c 2-1 --> 1 c (-b^{5, 15}_2 ∧ b^{5, 15}_1 ∧ -b^{5, 15}_0 ∧ -p_75) -> (-b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ b^{5, 16}_0) c in CNF: c b^{5, 15}_2 ∨ -b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ p_75 ∨ -b^{5, 16}_2 c b^{5, 15}_2 ∨ -b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ p_75 ∨ -b^{5, 16}_1 c b^{5, 15}_2 ∨ -b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ p_75 ∨ b^{5, 16}_0 c in DIMACS: 8471 -8472 8473 75 -8474 0 8471 -8472 8473 75 -8475 0 8471 -8472 8473 75 8476 0 c 1-1 --> 0 c (-b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ b^{5, 15}_0 ∧ -p_75) -> (-b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ -b^{5, 16}_0) c in CNF: c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ p_75 ∨ -b^{5, 16}_2 c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ p_75 ∨ -b^{5, 16}_1 c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ p_75 ∨ -b^{5, 16}_0 c in DIMACS: 8471 8472 -8473 75 -8474 0 8471 8472 -8473 75 -8475 0 8471 8472 -8473 75 -8476 0 c 0-1 --> -1 c (-b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ -b^{5, 15}_0 ∧ -p_75) -> ( b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ b^{5, 16}_0) c in CNF: c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ p_75 ∨ b^{5, 16}_2 c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ p_75 ∨ -b^{5, 16}_1 c b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ p_75 ∨ b^{5, 16}_0 c in DIMACS: 8471 8472 8473 75 8474 0 8471 8472 8473 75 -8475 0 8471 8472 8473 75 8476 0 c -1-1 --> -2 c ( b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ b^{5, 15}_0 ∧ -p_75) -> ( b^{5, 16}_2 ∧ b^{5, 16}_1 ∧ -b^{5, 16}_0) c in CNF: c -b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ p_75 ∨ b^{5, 16}_2 c -b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ p_75 ∨ b^{5, 16}_1 c -b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ p_75 ∨ -b^{5, 16}_0 c in DIMACS: -8471 8472 -8473 75 8474 0 -8471 8472 -8473 75 8475 0 -8471 8472 -8473 75 -8476 0 c -2-1 --> break c ( b^{5, 15}_2 ∧ b^{5, 15}_1 ∧ -b^{5, 15}_0 ∧ -p_75) -> break c in CNF: c -b^{5, 15}_2 ∨ -b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ p_75 ∨ break c in DIMACS: -8471 -8472 8473 75 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 15}_2 ∧ -b^{5, 15}_1 ∧ -b^{5, 15}_0 ∧ true) c in CNF: c -b^{5, 15}_2 ∨ b^{5, 15}_1 ∨ b^{5, 15}_0 ∨ false c in DIMACS: -8471 8472 8473 0 c 3 does not represent an automaton state. c -(-b^{5, 15}_2 ∧ b^{5, 15}_1 ∧ b^{5, 15}_0 ∧ true) c in CNF: c b^{5, 15}_2 ∨ -b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ false c in DIMACS: 8471 -8472 -8473 0 c -3 does not represent an automaton state. c -( b^{5, 15}_2 ∧ b^{5, 15}_1 ∧ b^{5, 15}_0 ∧ true) c in CNF: c -b^{5, 15}_2 ∨ -b^{5, 15}_1 ∨ -b^{5, 15}_0 ∨ false c in DIMACS: -8471 -8472 -8473 0 c i = 16 c -2+1 --> -1 c ( b^{5, 16}_2 ∧ b^{5, 16}_1 ∧ -b^{5, 16}_0 ∧ p_80) -> ( b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ b^{5, 17}_0) c in CNF: c -b^{5, 16}_2 ∨ -b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ -p_80 ∨ b^{5, 17}_2 c -b^{5, 16}_2 ∨ -b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ -p_80 ∨ -b^{5, 17}_1 c -b^{5, 16}_2 ∨ -b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ -p_80 ∨ b^{5, 17}_0 c in DIMACS: -8474 -8475 8476 -80 8477 0 -8474 -8475 8476 -80 -8478 0 -8474 -8475 8476 -80 8479 0 c -1+1 --> 0 c ( b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ b^{5, 16}_0 ∧ p_80) -> (-b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ -b^{5, 17}_0) c in CNF: c -b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ -p_80 ∨ -b^{5, 17}_2 c -b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ -p_80 ∨ -b^{5, 17}_1 c -b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ -p_80 ∨ -b^{5, 17}_0 c in DIMACS: -8474 8475 -8476 -80 -8477 0 -8474 8475 -8476 -80 -8478 0 -8474 8475 -8476 -80 -8479 0 c 0+1 --> 1 c (-b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ -b^{5, 16}_0 ∧ p_80) -> (-b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ b^{5, 17}_0) c in CNF: c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ -p_80 ∨ -b^{5, 17}_2 c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ -p_80 ∨ -b^{5, 17}_1 c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ -p_80 ∨ b^{5, 17}_0 c in DIMACS: 8474 8475 8476 -80 -8477 0 8474 8475 8476 -80 -8478 0 8474 8475 8476 -80 8479 0 c 1+1 --> 2 c (-b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ b^{5, 16}_0 ∧ p_80) -> (-b^{5, 17}_2 ∧ b^{5, 17}_1 ∧ -b^{5, 17}_0) c in CNF: c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ -p_80 ∨ -b^{5, 17}_2 c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ -p_80 ∨ b^{5, 17}_1 c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ -p_80 ∨ -b^{5, 17}_0 c in DIMACS: 8474 8475 -8476 -80 -8477 0 8474 8475 -8476 -80 8478 0 8474 8475 -8476 -80 -8479 0 c 2+1 --> break c (-b^{5, 16}_2 ∧ b^{5, 16}_1 ∧ -b^{5, 16}_0 ∧ p_80) -> break c in CNF: c b^{5, 16}_2 ∨ -b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ -p_80 ∨ break c in DIMACS: 8474 -8475 8476 -80 1162 0 c 2-1 --> 1 c (-b^{5, 16}_2 ∧ b^{5, 16}_1 ∧ -b^{5, 16}_0 ∧ -p_80) -> (-b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ b^{5, 17}_0) c in CNF: c b^{5, 16}_2 ∨ -b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ p_80 ∨ -b^{5, 17}_2 c b^{5, 16}_2 ∨ -b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ p_80 ∨ -b^{5, 17}_1 c b^{5, 16}_2 ∨ -b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ p_80 ∨ b^{5, 17}_0 c in DIMACS: 8474 -8475 8476 80 -8477 0 8474 -8475 8476 80 -8478 0 8474 -8475 8476 80 8479 0 c 1-1 --> 0 c (-b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ b^{5, 16}_0 ∧ -p_80) -> (-b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ -b^{5, 17}_0) c in CNF: c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ p_80 ∨ -b^{5, 17}_2 c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ p_80 ∨ -b^{5, 17}_1 c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ p_80 ∨ -b^{5, 17}_0 c in DIMACS: 8474 8475 -8476 80 -8477 0 8474 8475 -8476 80 -8478 0 8474 8475 -8476 80 -8479 0 c 0-1 --> -1 c (-b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ -b^{5, 16}_0 ∧ -p_80) -> ( b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ b^{5, 17}_0) c in CNF: c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ p_80 ∨ b^{5, 17}_2 c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ p_80 ∨ -b^{5, 17}_1 c b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ p_80 ∨ b^{5, 17}_0 c in DIMACS: 8474 8475 8476 80 8477 0 8474 8475 8476 80 -8478 0 8474 8475 8476 80 8479 0 c -1-1 --> -2 c ( b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ b^{5, 16}_0 ∧ -p_80) -> ( b^{5, 17}_2 ∧ b^{5, 17}_1 ∧ -b^{5, 17}_0) c in CNF: c -b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ p_80 ∨ b^{5, 17}_2 c -b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ p_80 ∨ b^{5, 17}_1 c -b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ p_80 ∨ -b^{5, 17}_0 c in DIMACS: -8474 8475 -8476 80 8477 0 -8474 8475 -8476 80 8478 0 -8474 8475 -8476 80 -8479 0 c -2-1 --> break c ( b^{5, 16}_2 ∧ b^{5, 16}_1 ∧ -b^{5, 16}_0 ∧ -p_80) -> break c in CNF: c -b^{5, 16}_2 ∨ -b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ p_80 ∨ break c in DIMACS: -8474 -8475 8476 80 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 16}_2 ∧ -b^{5, 16}_1 ∧ -b^{5, 16}_0 ∧ true) c in CNF: c -b^{5, 16}_2 ∨ b^{5, 16}_1 ∨ b^{5, 16}_0 ∨ false c in DIMACS: -8474 8475 8476 0 c 3 does not represent an automaton state. c -(-b^{5, 16}_2 ∧ b^{5, 16}_1 ∧ b^{5, 16}_0 ∧ true) c in CNF: c b^{5, 16}_2 ∨ -b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ false c in DIMACS: 8474 -8475 -8476 0 c -3 does not represent an automaton state. c -( b^{5, 16}_2 ∧ b^{5, 16}_1 ∧ b^{5, 16}_0 ∧ true) c in CNF: c -b^{5, 16}_2 ∨ -b^{5, 16}_1 ∨ -b^{5, 16}_0 ∨ false c in DIMACS: -8474 -8475 -8476 0 c i = 17 c -2+1 --> -1 c ( b^{5, 17}_2 ∧ b^{5, 17}_1 ∧ -b^{5, 17}_0 ∧ p_85) -> ( b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ b^{5, 18}_0) c in CNF: c -b^{5, 17}_2 ∨ -b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ -p_85 ∨ b^{5, 18}_2 c -b^{5, 17}_2 ∨ -b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ -p_85 ∨ -b^{5, 18}_1 c -b^{5, 17}_2 ∨ -b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ -p_85 ∨ b^{5, 18}_0 c in DIMACS: -8477 -8478 8479 -85 8480 0 -8477 -8478 8479 -85 -8481 0 -8477 -8478 8479 -85 8482 0 c -1+1 --> 0 c ( b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ b^{5, 17}_0 ∧ p_85) -> (-b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ -b^{5, 18}_0) c in CNF: c -b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ -p_85 ∨ -b^{5, 18}_2 c -b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ -p_85 ∨ -b^{5, 18}_1 c -b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ -p_85 ∨ -b^{5, 18}_0 c in DIMACS: -8477 8478 -8479 -85 -8480 0 -8477 8478 -8479 -85 -8481 0 -8477 8478 -8479 -85 -8482 0 c 0+1 --> 1 c (-b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ -b^{5, 17}_0 ∧ p_85) -> (-b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ b^{5, 18}_0) c in CNF: c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ -p_85 ∨ -b^{5, 18}_2 c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ -p_85 ∨ -b^{5, 18}_1 c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ -p_85 ∨ b^{5, 18}_0 c in DIMACS: 8477 8478 8479 -85 -8480 0 8477 8478 8479 -85 -8481 0 8477 8478 8479 -85 8482 0 c 1+1 --> 2 c (-b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ b^{5, 17}_0 ∧ p_85) -> (-b^{5, 18}_2 ∧ b^{5, 18}_1 ∧ -b^{5, 18}_0) c in CNF: c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ -p_85 ∨ -b^{5, 18}_2 c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ -p_85 ∨ b^{5, 18}_1 c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ -p_85 ∨ -b^{5, 18}_0 c in DIMACS: 8477 8478 -8479 -85 -8480 0 8477 8478 -8479 -85 8481 0 8477 8478 -8479 -85 -8482 0 c 2+1 --> break c (-b^{5, 17}_2 ∧ b^{5, 17}_1 ∧ -b^{5, 17}_0 ∧ p_85) -> break c in CNF: c b^{5, 17}_2 ∨ -b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ -p_85 ∨ break c in DIMACS: 8477 -8478 8479 -85 1162 0 c 2-1 --> 1 c (-b^{5, 17}_2 ∧ b^{5, 17}_1 ∧ -b^{5, 17}_0 ∧ -p_85) -> (-b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ b^{5, 18}_0) c in CNF: c b^{5, 17}_2 ∨ -b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ p_85 ∨ -b^{5, 18}_2 c b^{5, 17}_2 ∨ -b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ p_85 ∨ -b^{5, 18}_1 c b^{5, 17}_2 ∨ -b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ p_85 ∨ b^{5, 18}_0 c in DIMACS: 8477 -8478 8479 85 -8480 0 8477 -8478 8479 85 -8481 0 8477 -8478 8479 85 8482 0 c 1-1 --> 0 c (-b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ b^{5, 17}_0 ∧ -p_85) -> (-b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ -b^{5, 18}_0) c in CNF: c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ p_85 ∨ -b^{5, 18}_2 c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ p_85 ∨ -b^{5, 18}_1 c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ p_85 ∨ -b^{5, 18}_0 c in DIMACS: 8477 8478 -8479 85 -8480 0 8477 8478 -8479 85 -8481 0 8477 8478 -8479 85 -8482 0 c 0-1 --> -1 c (-b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ -b^{5, 17}_0 ∧ -p_85) -> ( b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ b^{5, 18}_0) c in CNF: c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ p_85 ∨ b^{5, 18}_2 c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ p_85 ∨ -b^{5, 18}_1 c b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ p_85 ∨ b^{5, 18}_0 c in DIMACS: 8477 8478 8479 85 8480 0 8477 8478 8479 85 -8481 0 8477 8478 8479 85 8482 0 c -1-1 --> -2 c ( b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ b^{5, 17}_0 ∧ -p_85) -> ( b^{5, 18}_2 ∧ b^{5, 18}_1 ∧ -b^{5, 18}_0) c in CNF: c -b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ p_85 ∨ b^{5, 18}_2 c -b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ p_85 ∨ b^{5, 18}_1 c -b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ p_85 ∨ -b^{5, 18}_0 c in DIMACS: -8477 8478 -8479 85 8480 0 -8477 8478 -8479 85 8481 0 -8477 8478 -8479 85 -8482 0 c -2-1 --> break c ( b^{5, 17}_2 ∧ b^{5, 17}_1 ∧ -b^{5, 17}_0 ∧ -p_85) -> break c in CNF: c -b^{5, 17}_2 ∨ -b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ p_85 ∨ break c in DIMACS: -8477 -8478 8479 85 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 17}_2 ∧ -b^{5, 17}_1 ∧ -b^{5, 17}_0 ∧ true) c in CNF: c -b^{5, 17}_2 ∨ b^{5, 17}_1 ∨ b^{5, 17}_0 ∨ false c in DIMACS: -8477 8478 8479 0 c 3 does not represent an automaton state. c -(-b^{5, 17}_2 ∧ b^{5, 17}_1 ∧ b^{5, 17}_0 ∧ true) c in CNF: c b^{5, 17}_2 ∨ -b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ false c in DIMACS: 8477 -8478 -8479 0 c -3 does not represent an automaton state. c -( b^{5, 17}_2 ∧ b^{5, 17}_1 ∧ b^{5, 17}_0 ∧ true) c in CNF: c -b^{5, 17}_2 ∨ -b^{5, 17}_1 ∨ -b^{5, 17}_0 ∨ false c in DIMACS: -8477 -8478 -8479 0 c i = 18 c -2+1 --> -1 c ( b^{5, 18}_2 ∧ b^{5, 18}_1 ∧ -b^{5, 18}_0 ∧ p_90) -> ( b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ b^{5, 19}_0) c in CNF: c -b^{5, 18}_2 ∨ -b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ -p_90 ∨ b^{5, 19}_2 c -b^{5, 18}_2 ∨ -b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ -p_90 ∨ -b^{5, 19}_1 c -b^{5, 18}_2 ∨ -b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ -p_90 ∨ b^{5, 19}_0 c in DIMACS: -8480 -8481 8482 -90 8483 0 -8480 -8481 8482 -90 -8484 0 -8480 -8481 8482 -90 8485 0 c -1+1 --> 0 c ( b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ b^{5, 18}_0 ∧ p_90) -> (-b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ -b^{5, 19}_0) c in CNF: c -b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ -p_90 ∨ -b^{5, 19}_2 c -b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ -p_90 ∨ -b^{5, 19}_1 c -b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ -p_90 ∨ -b^{5, 19}_0 c in DIMACS: -8480 8481 -8482 -90 -8483 0 -8480 8481 -8482 -90 -8484 0 -8480 8481 -8482 -90 -8485 0 c 0+1 --> 1 c (-b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ -b^{5, 18}_0 ∧ p_90) -> (-b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ b^{5, 19}_0) c in CNF: c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ -p_90 ∨ -b^{5, 19}_2 c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ -p_90 ∨ -b^{5, 19}_1 c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ -p_90 ∨ b^{5, 19}_0 c in DIMACS: 8480 8481 8482 -90 -8483 0 8480 8481 8482 -90 -8484 0 8480 8481 8482 -90 8485 0 c 1+1 --> 2 c (-b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ b^{5, 18}_0 ∧ p_90) -> (-b^{5, 19}_2 ∧ b^{5, 19}_1 ∧ -b^{5, 19}_0) c in CNF: c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ -p_90 ∨ -b^{5, 19}_2 c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ -p_90 ∨ b^{5, 19}_1 c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ -p_90 ∨ -b^{5, 19}_0 c in DIMACS: 8480 8481 -8482 -90 -8483 0 8480 8481 -8482 -90 8484 0 8480 8481 -8482 -90 -8485 0 c 2+1 --> break c (-b^{5, 18}_2 ∧ b^{5, 18}_1 ∧ -b^{5, 18}_0 ∧ p_90) -> break c in CNF: c b^{5, 18}_2 ∨ -b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ -p_90 ∨ break c in DIMACS: 8480 -8481 8482 -90 1162 0 c 2-1 --> 1 c (-b^{5, 18}_2 ∧ b^{5, 18}_1 ∧ -b^{5, 18}_0 ∧ -p_90) -> (-b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ b^{5, 19}_0) c in CNF: c b^{5, 18}_2 ∨ -b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ p_90 ∨ -b^{5, 19}_2 c b^{5, 18}_2 ∨ -b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ p_90 ∨ -b^{5, 19}_1 c b^{5, 18}_2 ∨ -b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ p_90 ∨ b^{5, 19}_0 c in DIMACS: 8480 -8481 8482 90 -8483 0 8480 -8481 8482 90 -8484 0 8480 -8481 8482 90 8485 0 c 1-1 --> 0 c (-b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ b^{5, 18}_0 ∧ -p_90) -> (-b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ -b^{5, 19}_0) c in CNF: c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ p_90 ∨ -b^{5, 19}_2 c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ p_90 ∨ -b^{5, 19}_1 c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ p_90 ∨ -b^{5, 19}_0 c in DIMACS: 8480 8481 -8482 90 -8483 0 8480 8481 -8482 90 -8484 0 8480 8481 -8482 90 -8485 0 c 0-1 --> -1 c (-b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ -b^{5, 18}_0 ∧ -p_90) -> ( b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ b^{5, 19}_0) c in CNF: c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ p_90 ∨ b^{5, 19}_2 c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ p_90 ∨ -b^{5, 19}_1 c b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ p_90 ∨ b^{5, 19}_0 c in DIMACS: 8480 8481 8482 90 8483 0 8480 8481 8482 90 -8484 0 8480 8481 8482 90 8485 0 c -1-1 --> -2 c ( b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ b^{5, 18}_0 ∧ -p_90) -> ( b^{5, 19}_2 ∧ b^{5, 19}_1 ∧ -b^{5, 19}_0) c in CNF: c -b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ p_90 ∨ b^{5, 19}_2 c -b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ p_90 ∨ b^{5, 19}_1 c -b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ p_90 ∨ -b^{5, 19}_0 c in DIMACS: -8480 8481 -8482 90 8483 0 -8480 8481 -8482 90 8484 0 -8480 8481 -8482 90 -8485 0 c -2-1 --> break c ( b^{5, 18}_2 ∧ b^{5, 18}_1 ∧ -b^{5, 18}_0 ∧ -p_90) -> break c in CNF: c -b^{5, 18}_2 ∨ -b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ p_90 ∨ break c in DIMACS: -8480 -8481 8482 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 18}_2 ∧ -b^{5, 18}_1 ∧ -b^{5, 18}_0 ∧ true) c in CNF: c -b^{5, 18}_2 ∨ b^{5, 18}_1 ∨ b^{5, 18}_0 ∨ false c in DIMACS: -8480 8481 8482 0 c 3 does not represent an automaton state. c -(-b^{5, 18}_2 ∧ b^{5, 18}_1 ∧ b^{5, 18}_0 ∧ true) c in CNF: c b^{5, 18}_2 ∨ -b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ false c in DIMACS: 8480 -8481 -8482 0 c -3 does not represent an automaton state. c -( b^{5, 18}_2 ∧ b^{5, 18}_1 ∧ b^{5, 18}_0 ∧ true) c in CNF: c -b^{5, 18}_2 ∨ -b^{5, 18}_1 ∨ -b^{5, 18}_0 ∨ false c in DIMACS: -8480 -8481 -8482 0 c i = 19 c -2+1 --> -1 c ( b^{5, 19}_2 ∧ b^{5, 19}_1 ∧ -b^{5, 19}_0 ∧ p_95) -> ( b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ b^{5, 20}_0) c in CNF: c -b^{5, 19}_2 ∨ -b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ -p_95 ∨ b^{5, 20}_2 c -b^{5, 19}_2 ∨ -b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ -p_95 ∨ -b^{5, 20}_1 c -b^{5, 19}_2 ∨ -b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ -p_95 ∨ b^{5, 20}_0 c in DIMACS: -8483 -8484 8485 -95 8486 0 -8483 -8484 8485 -95 -8487 0 -8483 -8484 8485 -95 8488 0 c -1+1 --> 0 c ( b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ b^{5, 19}_0 ∧ p_95) -> (-b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ -b^{5, 20}_0) c in CNF: c -b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ -p_95 ∨ -b^{5, 20}_2 c -b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ -p_95 ∨ -b^{5, 20}_1 c -b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ -p_95 ∨ -b^{5, 20}_0 c in DIMACS: -8483 8484 -8485 -95 -8486 0 -8483 8484 -8485 -95 -8487 0 -8483 8484 -8485 -95 -8488 0 c 0+1 --> 1 c (-b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ -b^{5, 19}_0 ∧ p_95) -> (-b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ b^{5, 20}_0) c in CNF: c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ -p_95 ∨ -b^{5, 20}_2 c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ -p_95 ∨ -b^{5, 20}_1 c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ -p_95 ∨ b^{5, 20}_0 c in DIMACS: 8483 8484 8485 -95 -8486 0 8483 8484 8485 -95 -8487 0 8483 8484 8485 -95 8488 0 c 1+1 --> 2 c (-b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ b^{5, 19}_0 ∧ p_95) -> (-b^{5, 20}_2 ∧ b^{5, 20}_1 ∧ -b^{5, 20}_0) c in CNF: c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ -p_95 ∨ -b^{5, 20}_2 c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ -p_95 ∨ b^{5, 20}_1 c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ -p_95 ∨ -b^{5, 20}_0 c in DIMACS: 8483 8484 -8485 -95 -8486 0 8483 8484 -8485 -95 8487 0 8483 8484 -8485 -95 -8488 0 c 2+1 --> break c (-b^{5, 19}_2 ∧ b^{5, 19}_1 ∧ -b^{5, 19}_0 ∧ p_95) -> break c in CNF: c b^{5, 19}_2 ∨ -b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ -p_95 ∨ break c in DIMACS: 8483 -8484 8485 -95 1162 0 c 2-1 --> 1 c (-b^{5, 19}_2 ∧ b^{5, 19}_1 ∧ -b^{5, 19}_0 ∧ -p_95) -> (-b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ b^{5, 20}_0) c in CNF: c b^{5, 19}_2 ∨ -b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ p_95 ∨ -b^{5, 20}_2 c b^{5, 19}_2 ∨ -b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ p_95 ∨ -b^{5, 20}_1 c b^{5, 19}_2 ∨ -b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ p_95 ∨ b^{5, 20}_0 c in DIMACS: 8483 -8484 8485 95 -8486 0 8483 -8484 8485 95 -8487 0 8483 -8484 8485 95 8488 0 c 1-1 --> 0 c (-b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ b^{5, 19}_0 ∧ -p_95) -> (-b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ -b^{5, 20}_0) c in CNF: c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ p_95 ∨ -b^{5, 20}_2 c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ p_95 ∨ -b^{5, 20}_1 c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ p_95 ∨ -b^{5, 20}_0 c in DIMACS: 8483 8484 -8485 95 -8486 0 8483 8484 -8485 95 -8487 0 8483 8484 -8485 95 -8488 0 c 0-1 --> -1 c (-b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ -b^{5, 19}_0 ∧ -p_95) -> ( b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ b^{5, 20}_0) c in CNF: c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ p_95 ∨ b^{5, 20}_2 c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ p_95 ∨ -b^{5, 20}_1 c b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ p_95 ∨ b^{5, 20}_0 c in DIMACS: 8483 8484 8485 95 8486 0 8483 8484 8485 95 -8487 0 8483 8484 8485 95 8488 0 c -1-1 --> -2 c ( b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ b^{5, 19}_0 ∧ -p_95) -> ( b^{5, 20}_2 ∧ b^{5, 20}_1 ∧ -b^{5, 20}_0) c in CNF: c -b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ p_95 ∨ b^{5, 20}_2 c -b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ p_95 ∨ b^{5, 20}_1 c -b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ p_95 ∨ -b^{5, 20}_0 c in DIMACS: -8483 8484 -8485 95 8486 0 -8483 8484 -8485 95 8487 0 -8483 8484 -8485 95 -8488 0 c -2-1 --> break c ( b^{5, 19}_2 ∧ b^{5, 19}_1 ∧ -b^{5, 19}_0 ∧ -p_95) -> break c in CNF: c -b^{5, 19}_2 ∨ -b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ p_95 ∨ break c in DIMACS: -8483 -8484 8485 95 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 19}_2 ∧ -b^{5, 19}_1 ∧ -b^{5, 19}_0 ∧ true) c in CNF: c -b^{5, 19}_2 ∨ b^{5, 19}_1 ∨ b^{5, 19}_0 ∨ false c in DIMACS: -8483 8484 8485 0 c 3 does not represent an automaton state. c -(-b^{5, 19}_2 ∧ b^{5, 19}_1 ∧ b^{5, 19}_0 ∧ true) c in CNF: c b^{5, 19}_2 ∨ -b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ false c in DIMACS: 8483 -8484 -8485 0 c -3 does not represent an automaton state. c -( b^{5, 19}_2 ∧ b^{5, 19}_1 ∧ b^{5, 19}_0 ∧ true) c in CNF: c -b^{5, 19}_2 ∨ -b^{5, 19}_1 ∨ -b^{5, 19}_0 ∨ false c in DIMACS: -8483 -8484 -8485 0 c i = 20 c -2+1 --> -1 c ( b^{5, 20}_2 ∧ b^{5, 20}_1 ∧ -b^{5, 20}_0 ∧ p_100) -> ( b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ b^{5, 21}_0) c in CNF: c -b^{5, 20}_2 ∨ -b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ -p_100 ∨ b^{5, 21}_2 c -b^{5, 20}_2 ∨ -b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ -p_100 ∨ -b^{5, 21}_1 c -b^{5, 20}_2 ∨ -b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ -p_100 ∨ b^{5, 21}_0 c in DIMACS: -8486 -8487 8488 -100 8489 0 -8486 -8487 8488 -100 -8490 0 -8486 -8487 8488 -100 8491 0 c -1+1 --> 0 c ( b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ b^{5, 20}_0 ∧ p_100) -> (-b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ -b^{5, 21}_0) c in CNF: c -b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ -p_100 ∨ -b^{5, 21}_2 c -b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ -p_100 ∨ -b^{5, 21}_1 c -b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ -p_100 ∨ -b^{5, 21}_0 c in DIMACS: -8486 8487 -8488 -100 -8489 0 -8486 8487 -8488 -100 -8490 0 -8486 8487 -8488 -100 -8491 0 c 0+1 --> 1 c (-b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ -b^{5, 20}_0 ∧ p_100) -> (-b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ b^{5, 21}_0) c in CNF: c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ -p_100 ∨ -b^{5, 21}_2 c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ -p_100 ∨ -b^{5, 21}_1 c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ -p_100 ∨ b^{5, 21}_0 c in DIMACS: 8486 8487 8488 -100 -8489 0 8486 8487 8488 -100 -8490 0 8486 8487 8488 -100 8491 0 c 1+1 --> 2 c (-b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ b^{5, 20}_0 ∧ p_100) -> (-b^{5, 21}_2 ∧ b^{5, 21}_1 ∧ -b^{5, 21}_0) c in CNF: c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ -p_100 ∨ -b^{5, 21}_2 c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ -p_100 ∨ b^{5, 21}_1 c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ -p_100 ∨ -b^{5, 21}_0 c in DIMACS: 8486 8487 -8488 -100 -8489 0 8486 8487 -8488 -100 8490 0 8486 8487 -8488 -100 -8491 0 c 2+1 --> break c (-b^{5, 20}_2 ∧ b^{5, 20}_1 ∧ -b^{5, 20}_0 ∧ p_100) -> break c in CNF: c b^{5, 20}_2 ∨ -b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ -p_100 ∨ break c in DIMACS: 8486 -8487 8488 -100 1162 0 c 2-1 --> 1 c (-b^{5, 20}_2 ∧ b^{5, 20}_1 ∧ -b^{5, 20}_0 ∧ -p_100) -> (-b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ b^{5, 21}_0) c in CNF: c b^{5, 20}_2 ∨ -b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ p_100 ∨ -b^{5, 21}_2 c b^{5, 20}_2 ∨ -b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ p_100 ∨ -b^{5, 21}_1 c b^{5, 20}_2 ∨ -b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ p_100 ∨ b^{5, 21}_0 c in DIMACS: 8486 -8487 8488 100 -8489 0 8486 -8487 8488 100 -8490 0 8486 -8487 8488 100 8491 0 c 1-1 --> 0 c (-b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ b^{5, 20}_0 ∧ -p_100) -> (-b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ -b^{5, 21}_0) c in CNF: c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ p_100 ∨ -b^{5, 21}_2 c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ p_100 ∨ -b^{5, 21}_1 c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ p_100 ∨ -b^{5, 21}_0 c in DIMACS: 8486 8487 -8488 100 -8489 0 8486 8487 -8488 100 -8490 0 8486 8487 -8488 100 -8491 0 c 0-1 --> -1 c (-b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ -b^{5, 20}_0 ∧ -p_100) -> ( b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ b^{5, 21}_0) c in CNF: c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ p_100 ∨ b^{5, 21}_2 c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ p_100 ∨ -b^{5, 21}_1 c b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ p_100 ∨ b^{5, 21}_0 c in DIMACS: 8486 8487 8488 100 8489 0 8486 8487 8488 100 -8490 0 8486 8487 8488 100 8491 0 c -1-1 --> -2 c ( b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ b^{5, 20}_0 ∧ -p_100) -> ( b^{5, 21}_2 ∧ b^{5, 21}_1 ∧ -b^{5, 21}_0) c in CNF: c -b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ p_100 ∨ b^{5, 21}_2 c -b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ p_100 ∨ b^{5, 21}_1 c -b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ p_100 ∨ -b^{5, 21}_0 c in DIMACS: -8486 8487 -8488 100 8489 0 -8486 8487 -8488 100 8490 0 -8486 8487 -8488 100 -8491 0 c -2-1 --> break c ( b^{5, 20}_2 ∧ b^{5, 20}_1 ∧ -b^{5, 20}_0 ∧ -p_100) -> break c in CNF: c -b^{5, 20}_2 ∨ -b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ p_100 ∨ break c in DIMACS: -8486 -8487 8488 100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 20}_2 ∧ -b^{5, 20}_1 ∧ -b^{5, 20}_0 ∧ true) c in CNF: c -b^{5, 20}_2 ∨ b^{5, 20}_1 ∨ b^{5, 20}_0 ∨ false c in DIMACS: -8486 8487 8488 0 c 3 does not represent an automaton state. c -(-b^{5, 20}_2 ∧ b^{5, 20}_1 ∧ b^{5, 20}_0 ∧ true) c in CNF: c b^{5, 20}_2 ∨ -b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ false c in DIMACS: 8486 -8487 -8488 0 c -3 does not represent an automaton state. c -( b^{5, 20}_2 ∧ b^{5, 20}_1 ∧ b^{5, 20}_0 ∧ true) c in CNF: c -b^{5, 20}_2 ∨ -b^{5, 20}_1 ∨ -b^{5, 20}_0 ∨ false c in DIMACS: -8486 -8487 -8488 0 c i = 21 c -2+1 --> -1 c ( b^{5, 21}_2 ∧ b^{5, 21}_1 ∧ -b^{5, 21}_0 ∧ p_105) -> ( b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ b^{5, 22}_0) c in CNF: c -b^{5, 21}_2 ∨ -b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ -p_105 ∨ b^{5, 22}_2 c -b^{5, 21}_2 ∨ -b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ -p_105 ∨ -b^{5, 22}_1 c -b^{5, 21}_2 ∨ -b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ -p_105 ∨ b^{5, 22}_0 c in DIMACS: -8489 -8490 8491 -105 8492 0 -8489 -8490 8491 -105 -8493 0 -8489 -8490 8491 -105 8494 0 c -1+1 --> 0 c ( b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ b^{5, 21}_0 ∧ p_105) -> (-b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ -b^{5, 22}_0) c in CNF: c -b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ -p_105 ∨ -b^{5, 22}_2 c -b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ -p_105 ∨ -b^{5, 22}_1 c -b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ -p_105 ∨ -b^{5, 22}_0 c in DIMACS: -8489 8490 -8491 -105 -8492 0 -8489 8490 -8491 -105 -8493 0 -8489 8490 -8491 -105 -8494 0 c 0+1 --> 1 c (-b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ -b^{5, 21}_0 ∧ p_105) -> (-b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ b^{5, 22}_0) c in CNF: c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ -p_105 ∨ -b^{5, 22}_2 c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ -p_105 ∨ -b^{5, 22}_1 c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ -p_105 ∨ b^{5, 22}_0 c in DIMACS: 8489 8490 8491 -105 -8492 0 8489 8490 8491 -105 -8493 0 8489 8490 8491 -105 8494 0 c 1+1 --> 2 c (-b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ b^{5, 21}_0 ∧ p_105) -> (-b^{5, 22}_2 ∧ b^{5, 22}_1 ∧ -b^{5, 22}_0) c in CNF: c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ -p_105 ∨ -b^{5, 22}_2 c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ -p_105 ∨ b^{5, 22}_1 c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ -p_105 ∨ -b^{5, 22}_0 c in DIMACS: 8489 8490 -8491 -105 -8492 0 8489 8490 -8491 -105 8493 0 8489 8490 -8491 -105 -8494 0 c 2+1 --> break c (-b^{5, 21}_2 ∧ b^{5, 21}_1 ∧ -b^{5, 21}_0 ∧ p_105) -> break c in CNF: c b^{5, 21}_2 ∨ -b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ -p_105 ∨ break c in DIMACS: 8489 -8490 8491 -105 1162 0 c 2-1 --> 1 c (-b^{5, 21}_2 ∧ b^{5, 21}_1 ∧ -b^{5, 21}_0 ∧ -p_105) -> (-b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ b^{5, 22}_0) c in CNF: c b^{5, 21}_2 ∨ -b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ p_105 ∨ -b^{5, 22}_2 c b^{5, 21}_2 ∨ -b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ p_105 ∨ -b^{5, 22}_1 c b^{5, 21}_2 ∨ -b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ p_105 ∨ b^{5, 22}_0 c in DIMACS: 8489 -8490 8491 105 -8492 0 8489 -8490 8491 105 -8493 0 8489 -8490 8491 105 8494 0 c 1-1 --> 0 c (-b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ b^{5, 21}_0 ∧ -p_105) -> (-b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ -b^{5, 22}_0) c in CNF: c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ p_105 ∨ -b^{5, 22}_2 c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ p_105 ∨ -b^{5, 22}_1 c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ p_105 ∨ -b^{5, 22}_0 c in DIMACS: 8489 8490 -8491 105 -8492 0 8489 8490 -8491 105 -8493 0 8489 8490 -8491 105 -8494 0 c 0-1 --> -1 c (-b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ -b^{5, 21}_0 ∧ -p_105) -> ( b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ b^{5, 22}_0) c in CNF: c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ p_105 ∨ b^{5, 22}_2 c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ p_105 ∨ -b^{5, 22}_1 c b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ p_105 ∨ b^{5, 22}_0 c in DIMACS: 8489 8490 8491 105 8492 0 8489 8490 8491 105 -8493 0 8489 8490 8491 105 8494 0 c -1-1 --> -2 c ( b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ b^{5, 21}_0 ∧ -p_105) -> ( b^{5, 22}_2 ∧ b^{5, 22}_1 ∧ -b^{5, 22}_0) c in CNF: c -b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ p_105 ∨ b^{5, 22}_2 c -b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ p_105 ∨ b^{5, 22}_1 c -b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ p_105 ∨ -b^{5, 22}_0 c in DIMACS: -8489 8490 -8491 105 8492 0 -8489 8490 -8491 105 8493 0 -8489 8490 -8491 105 -8494 0 c -2-1 --> break c ( b^{5, 21}_2 ∧ b^{5, 21}_1 ∧ -b^{5, 21}_0 ∧ -p_105) -> break c in CNF: c -b^{5, 21}_2 ∨ -b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ p_105 ∨ break c in DIMACS: -8489 -8490 8491 105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 21}_2 ∧ -b^{5, 21}_1 ∧ -b^{5, 21}_0 ∧ true) c in CNF: c -b^{5, 21}_2 ∨ b^{5, 21}_1 ∨ b^{5, 21}_0 ∨ false c in DIMACS: -8489 8490 8491 0 c 3 does not represent an automaton state. c -(-b^{5, 21}_2 ∧ b^{5, 21}_1 ∧ b^{5, 21}_0 ∧ true) c in CNF: c b^{5, 21}_2 ∨ -b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ false c in DIMACS: 8489 -8490 -8491 0 c -3 does not represent an automaton state. c -( b^{5, 21}_2 ∧ b^{5, 21}_1 ∧ b^{5, 21}_0 ∧ true) c in CNF: c -b^{5, 21}_2 ∨ -b^{5, 21}_1 ∨ -b^{5, 21}_0 ∨ false c in DIMACS: -8489 -8490 -8491 0 c i = 22 c -2+1 --> -1 c ( b^{5, 22}_2 ∧ b^{5, 22}_1 ∧ -b^{5, 22}_0 ∧ p_110) -> ( b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ b^{5, 23}_0) c in CNF: c -b^{5, 22}_2 ∨ -b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ -p_110 ∨ b^{5, 23}_2 c -b^{5, 22}_2 ∨ -b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ -p_110 ∨ -b^{5, 23}_1 c -b^{5, 22}_2 ∨ -b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ -p_110 ∨ b^{5, 23}_0 c in DIMACS: -8492 -8493 8494 -110 8495 0 -8492 -8493 8494 -110 -8496 0 -8492 -8493 8494 -110 8497 0 c -1+1 --> 0 c ( b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ b^{5, 22}_0 ∧ p_110) -> (-b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ -b^{5, 23}_0) c in CNF: c -b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ -p_110 ∨ -b^{5, 23}_2 c -b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ -p_110 ∨ -b^{5, 23}_1 c -b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ -p_110 ∨ -b^{5, 23}_0 c in DIMACS: -8492 8493 -8494 -110 -8495 0 -8492 8493 -8494 -110 -8496 0 -8492 8493 -8494 -110 -8497 0 c 0+1 --> 1 c (-b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ -b^{5, 22}_0 ∧ p_110) -> (-b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ b^{5, 23}_0) c in CNF: c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ -p_110 ∨ -b^{5, 23}_2 c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ -p_110 ∨ -b^{5, 23}_1 c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ -p_110 ∨ b^{5, 23}_0 c in DIMACS: 8492 8493 8494 -110 -8495 0 8492 8493 8494 -110 -8496 0 8492 8493 8494 -110 8497 0 c 1+1 --> 2 c (-b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ b^{5, 22}_0 ∧ p_110) -> (-b^{5, 23}_2 ∧ b^{5, 23}_1 ∧ -b^{5, 23}_0) c in CNF: c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ -p_110 ∨ -b^{5, 23}_2 c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ -p_110 ∨ b^{5, 23}_1 c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ -p_110 ∨ -b^{5, 23}_0 c in DIMACS: 8492 8493 -8494 -110 -8495 0 8492 8493 -8494 -110 8496 0 8492 8493 -8494 -110 -8497 0 c 2+1 --> break c (-b^{5, 22}_2 ∧ b^{5, 22}_1 ∧ -b^{5, 22}_0 ∧ p_110) -> break c in CNF: c b^{5, 22}_2 ∨ -b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ -p_110 ∨ break c in DIMACS: 8492 -8493 8494 -110 1162 0 c 2-1 --> 1 c (-b^{5, 22}_2 ∧ b^{5, 22}_1 ∧ -b^{5, 22}_0 ∧ -p_110) -> (-b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ b^{5, 23}_0) c in CNF: c b^{5, 22}_2 ∨ -b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ p_110 ∨ -b^{5, 23}_2 c b^{5, 22}_2 ∨ -b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ p_110 ∨ -b^{5, 23}_1 c b^{5, 22}_2 ∨ -b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ p_110 ∨ b^{5, 23}_0 c in DIMACS: 8492 -8493 8494 110 -8495 0 8492 -8493 8494 110 -8496 0 8492 -8493 8494 110 8497 0 c 1-1 --> 0 c (-b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ b^{5, 22}_0 ∧ -p_110) -> (-b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ -b^{5, 23}_0) c in CNF: c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ p_110 ∨ -b^{5, 23}_2 c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ p_110 ∨ -b^{5, 23}_1 c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ p_110 ∨ -b^{5, 23}_0 c in DIMACS: 8492 8493 -8494 110 -8495 0 8492 8493 -8494 110 -8496 0 8492 8493 -8494 110 -8497 0 c 0-1 --> -1 c (-b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ -b^{5, 22}_0 ∧ -p_110) -> ( b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ b^{5, 23}_0) c in CNF: c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ p_110 ∨ b^{5, 23}_2 c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ p_110 ∨ -b^{5, 23}_1 c b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ p_110 ∨ b^{5, 23}_0 c in DIMACS: 8492 8493 8494 110 8495 0 8492 8493 8494 110 -8496 0 8492 8493 8494 110 8497 0 c -1-1 --> -2 c ( b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ b^{5, 22}_0 ∧ -p_110) -> ( b^{5, 23}_2 ∧ b^{5, 23}_1 ∧ -b^{5, 23}_0) c in CNF: c -b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ p_110 ∨ b^{5, 23}_2 c -b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ p_110 ∨ b^{5, 23}_1 c -b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ p_110 ∨ -b^{5, 23}_0 c in DIMACS: -8492 8493 -8494 110 8495 0 -8492 8493 -8494 110 8496 0 -8492 8493 -8494 110 -8497 0 c -2-1 --> break c ( b^{5, 22}_2 ∧ b^{5, 22}_1 ∧ -b^{5, 22}_0 ∧ -p_110) -> break c in CNF: c -b^{5, 22}_2 ∨ -b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ p_110 ∨ break c in DIMACS: -8492 -8493 8494 110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 22}_2 ∧ -b^{5, 22}_1 ∧ -b^{5, 22}_0 ∧ true) c in CNF: c -b^{5, 22}_2 ∨ b^{5, 22}_1 ∨ b^{5, 22}_0 ∨ false c in DIMACS: -8492 8493 8494 0 c 3 does not represent an automaton state. c -(-b^{5, 22}_2 ∧ b^{5, 22}_1 ∧ b^{5, 22}_0 ∧ true) c in CNF: c b^{5, 22}_2 ∨ -b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ false c in DIMACS: 8492 -8493 -8494 0 c -3 does not represent an automaton state. c -( b^{5, 22}_2 ∧ b^{5, 22}_1 ∧ b^{5, 22}_0 ∧ true) c in CNF: c -b^{5, 22}_2 ∨ -b^{5, 22}_1 ∨ -b^{5, 22}_0 ∨ false c in DIMACS: -8492 -8493 -8494 0 c i = 23 c -2+1 --> -1 c ( b^{5, 23}_2 ∧ b^{5, 23}_1 ∧ -b^{5, 23}_0 ∧ p_115) -> ( b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ b^{5, 24}_0) c in CNF: c -b^{5, 23}_2 ∨ -b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ -p_115 ∨ b^{5, 24}_2 c -b^{5, 23}_2 ∨ -b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ -p_115 ∨ -b^{5, 24}_1 c -b^{5, 23}_2 ∨ -b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ -p_115 ∨ b^{5, 24}_0 c in DIMACS: -8495 -8496 8497 -115 8498 0 -8495 -8496 8497 -115 -8499 0 -8495 -8496 8497 -115 8500 0 c -1+1 --> 0 c ( b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ b^{5, 23}_0 ∧ p_115) -> (-b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ -b^{5, 24}_0) c in CNF: c -b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ -p_115 ∨ -b^{5, 24}_2 c -b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ -p_115 ∨ -b^{5, 24}_1 c -b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ -p_115 ∨ -b^{5, 24}_0 c in DIMACS: -8495 8496 -8497 -115 -8498 0 -8495 8496 -8497 -115 -8499 0 -8495 8496 -8497 -115 -8500 0 c 0+1 --> 1 c (-b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ -b^{5, 23}_0 ∧ p_115) -> (-b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ b^{5, 24}_0) c in CNF: c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ -p_115 ∨ -b^{5, 24}_2 c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ -p_115 ∨ -b^{5, 24}_1 c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ -p_115 ∨ b^{5, 24}_0 c in DIMACS: 8495 8496 8497 -115 -8498 0 8495 8496 8497 -115 -8499 0 8495 8496 8497 -115 8500 0 c 1+1 --> 2 c (-b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ b^{5, 23}_0 ∧ p_115) -> (-b^{5, 24}_2 ∧ b^{5, 24}_1 ∧ -b^{5, 24}_0) c in CNF: c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ -p_115 ∨ -b^{5, 24}_2 c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ -p_115 ∨ b^{5, 24}_1 c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ -p_115 ∨ -b^{5, 24}_0 c in DIMACS: 8495 8496 -8497 -115 -8498 0 8495 8496 -8497 -115 8499 0 8495 8496 -8497 -115 -8500 0 c 2+1 --> break c (-b^{5, 23}_2 ∧ b^{5, 23}_1 ∧ -b^{5, 23}_0 ∧ p_115) -> break c in CNF: c b^{5, 23}_2 ∨ -b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ -p_115 ∨ break c in DIMACS: 8495 -8496 8497 -115 1162 0 c 2-1 --> 1 c (-b^{5, 23}_2 ∧ b^{5, 23}_1 ∧ -b^{5, 23}_0 ∧ -p_115) -> (-b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ b^{5, 24}_0) c in CNF: c b^{5, 23}_2 ∨ -b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ p_115 ∨ -b^{5, 24}_2 c b^{5, 23}_2 ∨ -b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ p_115 ∨ -b^{5, 24}_1 c b^{5, 23}_2 ∨ -b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ p_115 ∨ b^{5, 24}_0 c in DIMACS: 8495 -8496 8497 115 -8498 0 8495 -8496 8497 115 -8499 0 8495 -8496 8497 115 8500 0 c 1-1 --> 0 c (-b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ b^{5, 23}_0 ∧ -p_115) -> (-b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ -b^{5, 24}_0) c in CNF: c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ p_115 ∨ -b^{5, 24}_2 c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ p_115 ∨ -b^{5, 24}_1 c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ p_115 ∨ -b^{5, 24}_0 c in DIMACS: 8495 8496 -8497 115 -8498 0 8495 8496 -8497 115 -8499 0 8495 8496 -8497 115 -8500 0 c 0-1 --> -1 c (-b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ -b^{5, 23}_0 ∧ -p_115) -> ( b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ b^{5, 24}_0) c in CNF: c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ p_115 ∨ b^{5, 24}_2 c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ p_115 ∨ -b^{5, 24}_1 c b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ p_115 ∨ b^{5, 24}_0 c in DIMACS: 8495 8496 8497 115 8498 0 8495 8496 8497 115 -8499 0 8495 8496 8497 115 8500 0 c -1-1 --> -2 c ( b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ b^{5, 23}_0 ∧ -p_115) -> ( b^{5, 24}_2 ∧ b^{5, 24}_1 ∧ -b^{5, 24}_0) c in CNF: c -b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ p_115 ∨ b^{5, 24}_2 c -b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ p_115 ∨ b^{5, 24}_1 c -b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ p_115 ∨ -b^{5, 24}_0 c in DIMACS: -8495 8496 -8497 115 8498 0 -8495 8496 -8497 115 8499 0 -8495 8496 -8497 115 -8500 0 c -2-1 --> break c ( b^{5, 23}_2 ∧ b^{5, 23}_1 ∧ -b^{5, 23}_0 ∧ -p_115) -> break c in CNF: c -b^{5, 23}_2 ∨ -b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ p_115 ∨ break c in DIMACS: -8495 -8496 8497 115 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 23}_2 ∧ -b^{5, 23}_1 ∧ -b^{5, 23}_0 ∧ true) c in CNF: c -b^{5, 23}_2 ∨ b^{5, 23}_1 ∨ b^{5, 23}_0 ∨ false c in DIMACS: -8495 8496 8497 0 c 3 does not represent an automaton state. c -(-b^{5, 23}_2 ∧ b^{5, 23}_1 ∧ b^{5, 23}_0 ∧ true) c in CNF: c b^{5, 23}_2 ∨ -b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ false c in DIMACS: 8495 -8496 -8497 0 c -3 does not represent an automaton state. c -( b^{5, 23}_2 ∧ b^{5, 23}_1 ∧ b^{5, 23}_0 ∧ true) c in CNF: c -b^{5, 23}_2 ∨ -b^{5, 23}_1 ∨ -b^{5, 23}_0 ∨ false c in DIMACS: -8495 -8496 -8497 0 c i = 24 c -2+1 --> -1 c ( b^{5, 24}_2 ∧ b^{5, 24}_1 ∧ -b^{5, 24}_0 ∧ p_120) -> ( b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ b^{5, 25}_0) c in CNF: c -b^{5, 24}_2 ∨ -b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ -p_120 ∨ b^{5, 25}_2 c -b^{5, 24}_2 ∨ -b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ -p_120 ∨ -b^{5, 25}_1 c -b^{5, 24}_2 ∨ -b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ -p_120 ∨ b^{5, 25}_0 c in DIMACS: -8498 -8499 8500 -120 8501 0 -8498 -8499 8500 -120 -8502 0 -8498 -8499 8500 -120 8503 0 c -1+1 --> 0 c ( b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ b^{5, 24}_0 ∧ p_120) -> (-b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ -b^{5, 25}_0) c in CNF: c -b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ -p_120 ∨ -b^{5, 25}_2 c -b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ -p_120 ∨ -b^{5, 25}_1 c -b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ -p_120 ∨ -b^{5, 25}_0 c in DIMACS: -8498 8499 -8500 -120 -8501 0 -8498 8499 -8500 -120 -8502 0 -8498 8499 -8500 -120 -8503 0 c 0+1 --> 1 c (-b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ -b^{5, 24}_0 ∧ p_120) -> (-b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ b^{5, 25}_0) c in CNF: c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ -p_120 ∨ -b^{5, 25}_2 c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ -p_120 ∨ -b^{5, 25}_1 c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ -p_120 ∨ b^{5, 25}_0 c in DIMACS: 8498 8499 8500 -120 -8501 0 8498 8499 8500 -120 -8502 0 8498 8499 8500 -120 8503 0 c 1+1 --> 2 c (-b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ b^{5, 24}_0 ∧ p_120) -> (-b^{5, 25}_2 ∧ b^{5, 25}_1 ∧ -b^{5, 25}_0) c in CNF: c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ -p_120 ∨ -b^{5, 25}_2 c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ -p_120 ∨ b^{5, 25}_1 c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ -p_120 ∨ -b^{5, 25}_0 c in DIMACS: 8498 8499 -8500 -120 -8501 0 8498 8499 -8500 -120 8502 0 8498 8499 -8500 -120 -8503 0 c 2+1 --> break c (-b^{5, 24}_2 ∧ b^{5, 24}_1 ∧ -b^{5, 24}_0 ∧ p_120) -> break c in CNF: c b^{5, 24}_2 ∨ -b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ -p_120 ∨ break c in DIMACS: 8498 -8499 8500 -120 1162 0 c 2-1 --> 1 c (-b^{5, 24}_2 ∧ b^{5, 24}_1 ∧ -b^{5, 24}_0 ∧ -p_120) -> (-b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ b^{5, 25}_0) c in CNF: c b^{5, 24}_2 ∨ -b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ p_120 ∨ -b^{5, 25}_2 c b^{5, 24}_2 ∨ -b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ p_120 ∨ -b^{5, 25}_1 c b^{5, 24}_2 ∨ -b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ p_120 ∨ b^{5, 25}_0 c in DIMACS: 8498 -8499 8500 120 -8501 0 8498 -8499 8500 120 -8502 0 8498 -8499 8500 120 8503 0 c 1-1 --> 0 c (-b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ b^{5, 24}_0 ∧ -p_120) -> (-b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ -b^{5, 25}_0) c in CNF: c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ p_120 ∨ -b^{5, 25}_2 c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ p_120 ∨ -b^{5, 25}_1 c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ p_120 ∨ -b^{5, 25}_0 c in DIMACS: 8498 8499 -8500 120 -8501 0 8498 8499 -8500 120 -8502 0 8498 8499 -8500 120 -8503 0 c 0-1 --> -1 c (-b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ -b^{5, 24}_0 ∧ -p_120) -> ( b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ b^{5, 25}_0) c in CNF: c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ p_120 ∨ b^{5, 25}_2 c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ p_120 ∨ -b^{5, 25}_1 c b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ p_120 ∨ b^{5, 25}_0 c in DIMACS: 8498 8499 8500 120 8501 0 8498 8499 8500 120 -8502 0 8498 8499 8500 120 8503 0 c -1-1 --> -2 c ( b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ b^{5, 24}_0 ∧ -p_120) -> ( b^{5, 25}_2 ∧ b^{5, 25}_1 ∧ -b^{5, 25}_0) c in CNF: c -b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ p_120 ∨ b^{5, 25}_2 c -b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ p_120 ∨ b^{5, 25}_1 c -b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ p_120 ∨ -b^{5, 25}_0 c in DIMACS: -8498 8499 -8500 120 8501 0 -8498 8499 -8500 120 8502 0 -8498 8499 -8500 120 -8503 0 c -2-1 --> break c ( b^{5, 24}_2 ∧ b^{5, 24}_1 ∧ -b^{5, 24}_0 ∧ -p_120) -> break c in CNF: c -b^{5, 24}_2 ∨ -b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ p_120 ∨ break c in DIMACS: -8498 -8499 8500 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 24}_2 ∧ -b^{5, 24}_1 ∧ -b^{5, 24}_0 ∧ true) c in CNF: c -b^{5, 24}_2 ∨ b^{5, 24}_1 ∨ b^{5, 24}_0 ∨ false c in DIMACS: -8498 8499 8500 0 c 3 does not represent an automaton state. c -(-b^{5, 24}_2 ∧ b^{5, 24}_1 ∧ b^{5, 24}_0 ∧ true) c in CNF: c b^{5, 24}_2 ∨ -b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ false c in DIMACS: 8498 -8499 -8500 0 c -3 does not represent an automaton state. c -( b^{5, 24}_2 ∧ b^{5, 24}_1 ∧ b^{5, 24}_0 ∧ true) c in CNF: c -b^{5, 24}_2 ∨ -b^{5, 24}_1 ∨ -b^{5, 24}_0 ∨ false c in DIMACS: -8498 -8499 -8500 0 c i = 25 c -2+1 --> -1 c ( b^{5, 25}_2 ∧ b^{5, 25}_1 ∧ -b^{5, 25}_0 ∧ p_125) -> ( b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ b^{5, 26}_0) c in CNF: c -b^{5, 25}_2 ∨ -b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ -p_125 ∨ b^{5, 26}_2 c -b^{5, 25}_2 ∨ -b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ -p_125 ∨ -b^{5, 26}_1 c -b^{5, 25}_2 ∨ -b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ -p_125 ∨ b^{5, 26}_0 c in DIMACS: -8501 -8502 8503 -125 8504 0 -8501 -8502 8503 -125 -8505 0 -8501 -8502 8503 -125 8506 0 c -1+1 --> 0 c ( b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ b^{5, 25}_0 ∧ p_125) -> (-b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ -b^{5, 26}_0) c in CNF: c -b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ -p_125 ∨ -b^{5, 26}_2 c -b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ -p_125 ∨ -b^{5, 26}_1 c -b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ -p_125 ∨ -b^{5, 26}_0 c in DIMACS: -8501 8502 -8503 -125 -8504 0 -8501 8502 -8503 -125 -8505 0 -8501 8502 -8503 -125 -8506 0 c 0+1 --> 1 c (-b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ -b^{5, 25}_0 ∧ p_125) -> (-b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ b^{5, 26}_0) c in CNF: c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ -p_125 ∨ -b^{5, 26}_2 c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ -p_125 ∨ -b^{5, 26}_1 c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ -p_125 ∨ b^{5, 26}_0 c in DIMACS: 8501 8502 8503 -125 -8504 0 8501 8502 8503 -125 -8505 0 8501 8502 8503 -125 8506 0 c 1+1 --> 2 c (-b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ b^{5, 25}_0 ∧ p_125) -> (-b^{5, 26}_2 ∧ b^{5, 26}_1 ∧ -b^{5, 26}_0) c in CNF: c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ -p_125 ∨ -b^{5, 26}_2 c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ -p_125 ∨ b^{5, 26}_1 c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ -p_125 ∨ -b^{5, 26}_0 c in DIMACS: 8501 8502 -8503 -125 -8504 0 8501 8502 -8503 -125 8505 0 8501 8502 -8503 -125 -8506 0 c 2+1 --> break c (-b^{5, 25}_2 ∧ b^{5, 25}_1 ∧ -b^{5, 25}_0 ∧ p_125) -> break c in CNF: c b^{5, 25}_2 ∨ -b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ -p_125 ∨ break c in DIMACS: 8501 -8502 8503 -125 1162 0 c 2-1 --> 1 c (-b^{5, 25}_2 ∧ b^{5, 25}_1 ∧ -b^{5, 25}_0 ∧ -p_125) -> (-b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ b^{5, 26}_0) c in CNF: c b^{5, 25}_2 ∨ -b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ p_125 ∨ -b^{5, 26}_2 c b^{5, 25}_2 ∨ -b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ p_125 ∨ -b^{5, 26}_1 c b^{5, 25}_2 ∨ -b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ p_125 ∨ b^{5, 26}_0 c in DIMACS: 8501 -8502 8503 125 -8504 0 8501 -8502 8503 125 -8505 0 8501 -8502 8503 125 8506 0 c 1-1 --> 0 c (-b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ b^{5, 25}_0 ∧ -p_125) -> (-b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ -b^{5, 26}_0) c in CNF: c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ p_125 ∨ -b^{5, 26}_2 c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ p_125 ∨ -b^{5, 26}_1 c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ p_125 ∨ -b^{5, 26}_0 c in DIMACS: 8501 8502 -8503 125 -8504 0 8501 8502 -8503 125 -8505 0 8501 8502 -8503 125 -8506 0 c 0-1 --> -1 c (-b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ -b^{5, 25}_0 ∧ -p_125) -> ( b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ b^{5, 26}_0) c in CNF: c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ p_125 ∨ b^{5, 26}_2 c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ p_125 ∨ -b^{5, 26}_1 c b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ p_125 ∨ b^{5, 26}_0 c in DIMACS: 8501 8502 8503 125 8504 0 8501 8502 8503 125 -8505 0 8501 8502 8503 125 8506 0 c -1-1 --> -2 c ( b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ b^{5, 25}_0 ∧ -p_125) -> ( b^{5, 26}_2 ∧ b^{5, 26}_1 ∧ -b^{5, 26}_0) c in CNF: c -b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ p_125 ∨ b^{5, 26}_2 c -b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ p_125 ∨ b^{5, 26}_1 c -b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ p_125 ∨ -b^{5, 26}_0 c in DIMACS: -8501 8502 -8503 125 8504 0 -8501 8502 -8503 125 8505 0 -8501 8502 -8503 125 -8506 0 c -2-1 --> break c ( b^{5, 25}_2 ∧ b^{5, 25}_1 ∧ -b^{5, 25}_0 ∧ -p_125) -> break c in CNF: c -b^{5, 25}_2 ∨ -b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ p_125 ∨ break c in DIMACS: -8501 -8502 8503 125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 25}_2 ∧ -b^{5, 25}_1 ∧ -b^{5, 25}_0 ∧ true) c in CNF: c -b^{5, 25}_2 ∨ b^{5, 25}_1 ∨ b^{5, 25}_0 ∨ false c in DIMACS: -8501 8502 8503 0 c 3 does not represent an automaton state. c -(-b^{5, 25}_2 ∧ b^{5, 25}_1 ∧ b^{5, 25}_0 ∧ true) c in CNF: c b^{5, 25}_2 ∨ -b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ false c in DIMACS: 8501 -8502 -8503 0 c -3 does not represent an automaton state. c -( b^{5, 25}_2 ∧ b^{5, 25}_1 ∧ b^{5, 25}_0 ∧ true) c in CNF: c -b^{5, 25}_2 ∨ -b^{5, 25}_1 ∨ -b^{5, 25}_0 ∨ false c in DIMACS: -8501 -8502 -8503 0 c i = 26 c -2+1 --> -1 c ( b^{5, 26}_2 ∧ b^{5, 26}_1 ∧ -b^{5, 26}_0 ∧ p_130) -> ( b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ b^{5, 27}_0) c in CNF: c -b^{5, 26}_2 ∨ -b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ -p_130 ∨ b^{5, 27}_2 c -b^{5, 26}_2 ∨ -b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ -p_130 ∨ -b^{5, 27}_1 c -b^{5, 26}_2 ∨ -b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ -p_130 ∨ b^{5, 27}_0 c in DIMACS: -8504 -8505 8506 -130 8507 0 -8504 -8505 8506 -130 -8508 0 -8504 -8505 8506 -130 8509 0 c -1+1 --> 0 c ( b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ b^{5, 26}_0 ∧ p_130) -> (-b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ -b^{5, 27}_0) c in CNF: c -b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ -p_130 ∨ -b^{5, 27}_2 c -b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ -p_130 ∨ -b^{5, 27}_1 c -b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ -p_130 ∨ -b^{5, 27}_0 c in DIMACS: -8504 8505 -8506 -130 -8507 0 -8504 8505 -8506 -130 -8508 0 -8504 8505 -8506 -130 -8509 0 c 0+1 --> 1 c (-b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ -b^{5, 26}_0 ∧ p_130) -> (-b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ b^{5, 27}_0) c in CNF: c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ -p_130 ∨ -b^{5, 27}_2 c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ -p_130 ∨ -b^{5, 27}_1 c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ -p_130 ∨ b^{5, 27}_0 c in DIMACS: 8504 8505 8506 -130 -8507 0 8504 8505 8506 -130 -8508 0 8504 8505 8506 -130 8509 0 c 1+1 --> 2 c (-b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ b^{5, 26}_0 ∧ p_130) -> (-b^{5, 27}_2 ∧ b^{5, 27}_1 ∧ -b^{5, 27}_0) c in CNF: c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ -p_130 ∨ -b^{5, 27}_2 c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ -p_130 ∨ b^{5, 27}_1 c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ -p_130 ∨ -b^{5, 27}_0 c in DIMACS: 8504 8505 -8506 -130 -8507 0 8504 8505 -8506 -130 8508 0 8504 8505 -8506 -130 -8509 0 c 2+1 --> break c (-b^{5, 26}_2 ∧ b^{5, 26}_1 ∧ -b^{5, 26}_0 ∧ p_130) -> break c in CNF: c b^{5, 26}_2 ∨ -b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ -p_130 ∨ break c in DIMACS: 8504 -8505 8506 -130 1162 0 c 2-1 --> 1 c (-b^{5, 26}_2 ∧ b^{5, 26}_1 ∧ -b^{5, 26}_0 ∧ -p_130) -> (-b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ b^{5, 27}_0) c in CNF: c b^{5, 26}_2 ∨ -b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ p_130 ∨ -b^{5, 27}_2 c b^{5, 26}_2 ∨ -b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ p_130 ∨ -b^{5, 27}_1 c b^{5, 26}_2 ∨ -b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ p_130 ∨ b^{5, 27}_0 c in DIMACS: 8504 -8505 8506 130 -8507 0 8504 -8505 8506 130 -8508 0 8504 -8505 8506 130 8509 0 c 1-1 --> 0 c (-b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ b^{5, 26}_0 ∧ -p_130) -> (-b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ -b^{5, 27}_0) c in CNF: c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ p_130 ∨ -b^{5, 27}_2 c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ p_130 ∨ -b^{5, 27}_1 c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ p_130 ∨ -b^{5, 27}_0 c in DIMACS: 8504 8505 -8506 130 -8507 0 8504 8505 -8506 130 -8508 0 8504 8505 -8506 130 -8509 0 c 0-1 --> -1 c (-b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ -b^{5, 26}_0 ∧ -p_130) -> ( b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ b^{5, 27}_0) c in CNF: c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ p_130 ∨ b^{5, 27}_2 c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ p_130 ∨ -b^{5, 27}_1 c b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ p_130 ∨ b^{5, 27}_0 c in DIMACS: 8504 8505 8506 130 8507 0 8504 8505 8506 130 -8508 0 8504 8505 8506 130 8509 0 c -1-1 --> -2 c ( b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ b^{5, 26}_0 ∧ -p_130) -> ( b^{5, 27}_2 ∧ b^{5, 27}_1 ∧ -b^{5, 27}_0) c in CNF: c -b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ p_130 ∨ b^{5, 27}_2 c -b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ p_130 ∨ b^{5, 27}_1 c -b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ p_130 ∨ -b^{5, 27}_0 c in DIMACS: -8504 8505 -8506 130 8507 0 -8504 8505 -8506 130 8508 0 -8504 8505 -8506 130 -8509 0 c -2-1 --> break c ( b^{5, 26}_2 ∧ b^{5, 26}_1 ∧ -b^{5, 26}_0 ∧ -p_130) -> break c in CNF: c -b^{5, 26}_2 ∨ -b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ p_130 ∨ break c in DIMACS: -8504 -8505 8506 130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 26}_2 ∧ -b^{5, 26}_1 ∧ -b^{5, 26}_0 ∧ true) c in CNF: c -b^{5, 26}_2 ∨ b^{5, 26}_1 ∨ b^{5, 26}_0 ∨ false c in DIMACS: -8504 8505 8506 0 c 3 does not represent an automaton state. c -(-b^{5, 26}_2 ∧ b^{5, 26}_1 ∧ b^{5, 26}_0 ∧ true) c in CNF: c b^{5, 26}_2 ∨ -b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ false c in DIMACS: 8504 -8505 -8506 0 c -3 does not represent an automaton state. c -( b^{5, 26}_2 ∧ b^{5, 26}_1 ∧ b^{5, 26}_0 ∧ true) c in CNF: c -b^{5, 26}_2 ∨ -b^{5, 26}_1 ∨ -b^{5, 26}_0 ∨ false c in DIMACS: -8504 -8505 -8506 0 c i = 27 c -2+1 --> -1 c ( b^{5, 27}_2 ∧ b^{5, 27}_1 ∧ -b^{5, 27}_0 ∧ p_135) -> ( b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ b^{5, 28}_0) c in CNF: c -b^{5, 27}_2 ∨ -b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ -p_135 ∨ b^{5, 28}_2 c -b^{5, 27}_2 ∨ -b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ -p_135 ∨ -b^{5, 28}_1 c -b^{5, 27}_2 ∨ -b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ -p_135 ∨ b^{5, 28}_0 c in DIMACS: -8507 -8508 8509 -135 8510 0 -8507 -8508 8509 -135 -8511 0 -8507 -8508 8509 -135 8512 0 c -1+1 --> 0 c ( b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ b^{5, 27}_0 ∧ p_135) -> (-b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ -b^{5, 28}_0) c in CNF: c -b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ -p_135 ∨ -b^{5, 28}_2 c -b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ -p_135 ∨ -b^{5, 28}_1 c -b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ -p_135 ∨ -b^{5, 28}_0 c in DIMACS: -8507 8508 -8509 -135 -8510 0 -8507 8508 -8509 -135 -8511 0 -8507 8508 -8509 -135 -8512 0 c 0+1 --> 1 c (-b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ -b^{5, 27}_0 ∧ p_135) -> (-b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ b^{5, 28}_0) c in CNF: c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ -p_135 ∨ -b^{5, 28}_2 c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ -p_135 ∨ -b^{5, 28}_1 c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ -p_135 ∨ b^{5, 28}_0 c in DIMACS: 8507 8508 8509 -135 -8510 0 8507 8508 8509 -135 -8511 0 8507 8508 8509 -135 8512 0 c 1+1 --> 2 c (-b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ b^{5, 27}_0 ∧ p_135) -> (-b^{5, 28}_2 ∧ b^{5, 28}_1 ∧ -b^{5, 28}_0) c in CNF: c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ -p_135 ∨ -b^{5, 28}_2 c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ -p_135 ∨ b^{5, 28}_1 c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ -p_135 ∨ -b^{5, 28}_0 c in DIMACS: 8507 8508 -8509 -135 -8510 0 8507 8508 -8509 -135 8511 0 8507 8508 -8509 -135 -8512 0 c 2+1 --> break c (-b^{5, 27}_2 ∧ b^{5, 27}_1 ∧ -b^{5, 27}_0 ∧ p_135) -> break c in CNF: c b^{5, 27}_2 ∨ -b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ -p_135 ∨ break c in DIMACS: 8507 -8508 8509 -135 1162 0 c 2-1 --> 1 c (-b^{5, 27}_2 ∧ b^{5, 27}_1 ∧ -b^{5, 27}_0 ∧ -p_135) -> (-b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ b^{5, 28}_0) c in CNF: c b^{5, 27}_2 ∨ -b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ p_135 ∨ -b^{5, 28}_2 c b^{5, 27}_2 ∨ -b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ p_135 ∨ -b^{5, 28}_1 c b^{5, 27}_2 ∨ -b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ p_135 ∨ b^{5, 28}_0 c in DIMACS: 8507 -8508 8509 135 -8510 0 8507 -8508 8509 135 -8511 0 8507 -8508 8509 135 8512 0 c 1-1 --> 0 c (-b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ b^{5, 27}_0 ∧ -p_135) -> (-b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ -b^{5, 28}_0) c in CNF: c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ p_135 ∨ -b^{5, 28}_2 c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ p_135 ∨ -b^{5, 28}_1 c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ p_135 ∨ -b^{5, 28}_0 c in DIMACS: 8507 8508 -8509 135 -8510 0 8507 8508 -8509 135 -8511 0 8507 8508 -8509 135 -8512 0 c 0-1 --> -1 c (-b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ -b^{5, 27}_0 ∧ -p_135) -> ( b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ b^{5, 28}_0) c in CNF: c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ p_135 ∨ b^{5, 28}_2 c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ p_135 ∨ -b^{5, 28}_1 c b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ p_135 ∨ b^{5, 28}_0 c in DIMACS: 8507 8508 8509 135 8510 0 8507 8508 8509 135 -8511 0 8507 8508 8509 135 8512 0 c -1-1 --> -2 c ( b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ b^{5, 27}_0 ∧ -p_135) -> ( b^{5, 28}_2 ∧ b^{5, 28}_1 ∧ -b^{5, 28}_0) c in CNF: c -b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ p_135 ∨ b^{5, 28}_2 c -b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ p_135 ∨ b^{5, 28}_1 c -b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ p_135 ∨ -b^{5, 28}_0 c in DIMACS: -8507 8508 -8509 135 8510 0 -8507 8508 -8509 135 8511 0 -8507 8508 -8509 135 -8512 0 c -2-1 --> break c ( b^{5, 27}_2 ∧ b^{5, 27}_1 ∧ -b^{5, 27}_0 ∧ -p_135) -> break c in CNF: c -b^{5, 27}_2 ∨ -b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ p_135 ∨ break c in DIMACS: -8507 -8508 8509 135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 27}_2 ∧ -b^{5, 27}_1 ∧ -b^{5, 27}_0 ∧ true) c in CNF: c -b^{5, 27}_2 ∨ b^{5, 27}_1 ∨ b^{5, 27}_0 ∨ false c in DIMACS: -8507 8508 8509 0 c 3 does not represent an automaton state. c -(-b^{5, 27}_2 ∧ b^{5, 27}_1 ∧ b^{5, 27}_0 ∧ true) c in CNF: c b^{5, 27}_2 ∨ -b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ false c in DIMACS: 8507 -8508 -8509 0 c -3 does not represent an automaton state. c -( b^{5, 27}_2 ∧ b^{5, 27}_1 ∧ b^{5, 27}_0 ∧ true) c in CNF: c -b^{5, 27}_2 ∨ -b^{5, 27}_1 ∨ -b^{5, 27}_0 ∨ false c in DIMACS: -8507 -8508 -8509 0 c i = 28 c -2+1 --> -1 c ( b^{5, 28}_2 ∧ b^{5, 28}_1 ∧ -b^{5, 28}_0 ∧ p_140) -> ( b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ b^{5, 29}_0) c in CNF: c -b^{5, 28}_2 ∨ -b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ -p_140 ∨ b^{5, 29}_2 c -b^{5, 28}_2 ∨ -b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ -p_140 ∨ -b^{5, 29}_1 c -b^{5, 28}_2 ∨ -b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ -p_140 ∨ b^{5, 29}_0 c in DIMACS: -8510 -8511 8512 -140 8513 0 -8510 -8511 8512 -140 -8514 0 -8510 -8511 8512 -140 8515 0 c -1+1 --> 0 c ( b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ b^{5, 28}_0 ∧ p_140) -> (-b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ -b^{5, 29}_0) c in CNF: c -b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ -p_140 ∨ -b^{5, 29}_2 c -b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ -p_140 ∨ -b^{5, 29}_1 c -b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ -p_140 ∨ -b^{5, 29}_0 c in DIMACS: -8510 8511 -8512 -140 -8513 0 -8510 8511 -8512 -140 -8514 0 -8510 8511 -8512 -140 -8515 0 c 0+1 --> 1 c (-b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ -b^{5, 28}_0 ∧ p_140) -> (-b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ b^{5, 29}_0) c in CNF: c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ -p_140 ∨ -b^{5, 29}_2 c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ -p_140 ∨ -b^{5, 29}_1 c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ -p_140 ∨ b^{5, 29}_0 c in DIMACS: 8510 8511 8512 -140 -8513 0 8510 8511 8512 -140 -8514 0 8510 8511 8512 -140 8515 0 c 1+1 --> 2 c (-b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ b^{5, 28}_0 ∧ p_140) -> (-b^{5, 29}_2 ∧ b^{5, 29}_1 ∧ -b^{5, 29}_0) c in CNF: c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ -p_140 ∨ -b^{5, 29}_2 c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ -p_140 ∨ b^{5, 29}_1 c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ -p_140 ∨ -b^{5, 29}_0 c in DIMACS: 8510 8511 -8512 -140 -8513 0 8510 8511 -8512 -140 8514 0 8510 8511 -8512 -140 -8515 0 c 2+1 --> break c (-b^{5, 28}_2 ∧ b^{5, 28}_1 ∧ -b^{5, 28}_0 ∧ p_140) -> break c in CNF: c b^{5, 28}_2 ∨ -b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ -p_140 ∨ break c in DIMACS: 8510 -8511 8512 -140 1162 0 c 2-1 --> 1 c (-b^{5, 28}_2 ∧ b^{5, 28}_1 ∧ -b^{5, 28}_0 ∧ -p_140) -> (-b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ b^{5, 29}_0) c in CNF: c b^{5, 28}_2 ∨ -b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ p_140 ∨ -b^{5, 29}_2 c b^{5, 28}_2 ∨ -b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ p_140 ∨ -b^{5, 29}_1 c b^{5, 28}_2 ∨ -b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ p_140 ∨ b^{5, 29}_0 c in DIMACS: 8510 -8511 8512 140 -8513 0 8510 -8511 8512 140 -8514 0 8510 -8511 8512 140 8515 0 c 1-1 --> 0 c (-b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ b^{5, 28}_0 ∧ -p_140) -> (-b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ -b^{5, 29}_0) c in CNF: c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ p_140 ∨ -b^{5, 29}_2 c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ p_140 ∨ -b^{5, 29}_1 c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ p_140 ∨ -b^{5, 29}_0 c in DIMACS: 8510 8511 -8512 140 -8513 0 8510 8511 -8512 140 -8514 0 8510 8511 -8512 140 -8515 0 c 0-1 --> -1 c (-b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ -b^{5, 28}_0 ∧ -p_140) -> ( b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ b^{5, 29}_0) c in CNF: c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ p_140 ∨ b^{5, 29}_2 c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ p_140 ∨ -b^{5, 29}_1 c b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ p_140 ∨ b^{5, 29}_0 c in DIMACS: 8510 8511 8512 140 8513 0 8510 8511 8512 140 -8514 0 8510 8511 8512 140 8515 0 c -1-1 --> -2 c ( b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ b^{5, 28}_0 ∧ -p_140) -> ( b^{5, 29}_2 ∧ b^{5, 29}_1 ∧ -b^{5, 29}_0) c in CNF: c -b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ p_140 ∨ b^{5, 29}_2 c -b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ p_140 ∨ b^{5, 29}_1 c -b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ p_140 ∨ -b^{5, 29}_0 c in DIMACS: -8510 8511 -8512 140 8513 0 -8510 8511 -8512 140 8514 0 -8510 8511 -8512 140 -8515 0 c -2-1 --> break c ( b^{5, 28}_2 ∧ b^{5, 28}_1 ∧ -b^{5, 28}_0 ∧ -p_140) -> break c in CNF: c -b^{5, 28}_2 ∨ -b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ p_140 ∨ break c in DIMACS: -8510 -8511 8512 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 28}_2 ∧ -b^{5, 28}_1 ∧ -b^{5, 28}_0 ∧ true) c in CNF: c -b^{5, 28}_2 ∨ b^{5, 28}_1 ∨ b^{5, 28}_0 ∨ false c in DIMACS: -8510 8511 8512 0 c 3 does not represent an automaton state. c -(-b^{5, 28}_2 ∧ b^{5, 28}_1 ∧ b^{5, 28}_0 ∧ true) c in CNF: c b^{5, 28}_2 ∨ -b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ false c in DIMACS: 8510 -8511 -8512 0 c -3 does not represent an automaton state. c -( b^{5, 28}_2 ∧ b^{5, 28}_1 ∧ b^{5, 28}_0 ∧ true) c in CNF: c -b^{5, 28}_2 ∨ -b^{5, 28}_1 ∨ -b^{5, 28}_0 ∨ false c in DIMACS: -8510 -8511 -8512 0 c i = 29 c -2+1 --> -1 c ( b^{5, 29}_2 ∧ b^{5, 29}_1 ∧ -b^{5, 29}_0 ∧ p_145) -> ( b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ b^{5, 30}_0) c in CNF: c -b^{5, 29}_2 ∨ -b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ -p_145 ∨ b^{5, 30}_2 c -b^{5, 29}_2 ∨ -b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ -p_145 ∨ -b^{5, 30}_1 c -b^{5, 29}_2 ∨ -b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ -p_145 ∨ b^{5, 30}_0 c in DIMACS: -8513 -8514 8515 -145 8516 0 -8513 -8514 8515 -145 -8517 0 -8513 -8514 8515 -145 8518 0 c -1+1 --> 0 c ( b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ b^{5, 29}_0 ∧ p_145) -> (-b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ -b^{5, 30}_0) c in CNF: c -b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ -p_145 ∨ -b^{5, 30}_2 c -b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ -p_145 ∨ -b^{5, 30}_1 c -b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ -p_145 ∨ -b^{5, 30}_0 c in DIMACS: -8513 8514 -8515 -145 -8516 0 -8513 8514 -8515 -145 -8517 0 -8513 8514 -8515 -145 -8518 0 c 0+1 --> 1 c (-b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ -b^{5, 29}_0 ∧ p_145) -> (-b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ b^{5, 30}_0) c in CNF: c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ -p_145 ∨ -b^{5, 30}_2 c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ -p_145 ∨ -b^{5, 30}_1 c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ -p_145 ∨ b^{5, 30}_0 c in DIMACS: 8513 8514 8515 -145 -8516 0 8513 8514 8515 -145 -8517 0 8513 8514 8515 -145 8518 0 c 1+1 --> 2 c (-b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ b^{5, 29}_0 ∧ p_145) -> (-b^{5, 30}_2 ∧ b^{5, 30}_1 ∧ -b^{5, 30}_0) c in CNF: c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ -p_145 ∨ -b^{5, 30}_2 c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ -p_145 ∨ b^{5, 30}_1 c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ -p_145 ∨ -b^{5, 30}_0 c in DIMACS: 8513 8514 -8515 -145 -8516 0 8513 8514 -8515 -145 8517 0 8513 8514 -8515 -145 -8518 0 c 2+1 --> break c (-b^{5, 29}_2 ∧ b^{5, 29}_1 ∧ -b^{5, 29}_0 ∧ p_145) -> break c in CNF: c b^{5, 29}_2 ∨ -b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ -p_145 ∨ break c in DIMACS: 8513 -8514 8515 -145 1162 0 c 2-1 --> 1 c (-b^{5, 29}_2 ∧ b^{5, 29}_1 ∧ -b^{5, 29}_0 ∧ -p_145) -> (-b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ b^{5, 30}_0) c in CNF: c b^{5, 29}_2 ∨ -b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ p_145 ∨ -b^{5, 30}_2 c b^{5, 29}_2 ∨ -b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ p_145 ∨ -b^{5, 30}_1 c b^{5, 29}_2 ∨ -b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ p_145 ∨ b^{5, 30}_0 c in DIMACS: 8513 -8514 8515 145 -8516 0 8513 -8514 8515 145 -8517 0 8513 -8514 8515 145 8518 0 c 1-1 --> 0 c (-b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ b^{5, 29}_0 ∧ -p_145) -> (-b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ -b^{5, 30}_0) c in CNF: c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ p_145 ∨ -b^{5, 30}_2 c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ p_145 ∨ -b^{5, 30}_1 c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ p_145 ∨ -b^{5, 30}_0 c in DIMACS: 8513 8514 -8515 145 -8516 0 8513 8514 -8515 145 -8517 0 8513 8514 -8515 145 -8518 0 c 0-1 --> -1 c (-b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ -b^{5, 29}_0 ∧ -p_145) -> ( b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ b^{5, 30}_0) c in CNF: c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ p_145 ∨ b^{5, 30}_2 c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ p_145 ∨ -b^{5, 30}_1 c b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ p_145 ∨ b^{5, 30}_0 c in DIMACS: 8513 8514 8515 145 8516 0 8513 8514 8515 145 -8517 0 8513 8514 8515 145 8518 0 c -1-1 --> -2 c ( b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ b^{5, 29}_0 ∧ -p_145) -> ( b^{5, 30}_2 ∧ b^{5, 30}_1 ∧ -b^{5, 30}_0) c in CNF: c -b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ p_145 ∨ b^{5, 30}_2 c -b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ p_145 ∨ b^{5, 30}_1 c -b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ p_145 ∨ -b^{5, 30}_0 c in DIMACS: -8513 8514 -8515 145 8516 0 -8513 8514 -8515 145 8517 0 -8513 8514 -8515 145 -8518 0 c -2-1 --> break c ( b^{5, 29}_2 ∧ b^{5, 29}_1 ∧ -b^{5, 29}_0 ∧ -p_145) -> break c in CNF: c -b^{5, 29}_2 ∨ -b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ p_145 ∨ break c in DIMACS: -8513 -8514 8515 145 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 29}_2 ∧ -b^{5, 29}_1 ∧ -b^{5, 29}_0 ∧ true) c in CNF: c -b^{5, 29}_2 ∨ b^{5, 29}_1 ∨ b^{5, 29}_0 ∨ false c in DIMACS: -8513 8514 8515 0 c 3 does not represent an automaton state. c -(-b^{5, 29}_2 ∧ b^{5, 29}_1 ∧ b^{5, 29}_0 ∧ true) c in CNF: c b^{5, 29}_2 ∨ -b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ false c in DIMACS: 8513 -8514 -8515 0 c -3 does not represent an automaton state. c -( b^{5, 29}_2 ∧ b^{5, 29}_1 ∧ b^{5, 29}_0 ∧ true) c in CNF: c -b^{5, 29}_2 ∨ -b^{5, 29}_1 ∨ -b^{5, 29}_0 ∨ false c in DIMACS: -8513 -8514 -8515 0 c i = 30 c -2+1 --> -1 c ( b^{5, 30}_2 ∧ b^{5, 30}_1 ∧ -b^{5, 30}_0 ∧ p_150) -> ( b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ b^{5, 31}_0) c in CNF: c -b^{5, 30}_2 ∨ -b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ -p_150 ∨ b^{5, 31}_2 c -b^{5, 30}_2 ∨ -b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ -p_150 ∨ -b^{5, 31}_1 c -b^{5, 30}_2 ∨ -b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ -p_150 ∨ b^{5, 31}_0 c in DIMACS: -8516 -8517 8518 -150 8519 0 -8516 -8517 8518 -150 -8520 0 -8516 -8517 8518 -150 8521 0 c -1+1 --> 0 c ( b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ b^{5, 30}_0 ∧ p_150) -> (-b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ -b^{5, 31}_0) c in CNF: c -b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ -p_150 ∨ -b^{5, 31}_2 c -b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ -p_150 ∨ -b^{5, 31}_1 c -b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ -p_150 ∨ -b^{5, 31}_0 c in DIMACS: -8516 8517 -8518 -150 -8519 0 -8516 8517 -8518 -150 -8520 0 -8516 8517 -8518 -150 -8521 0 c 0+1 --> 1 c (-b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ -b^{5, 30}_0 ∧ p_150) -> (-b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ b^{5, 31}_0) c in CNF: c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ -p_150 ∨ -b^{5, 31}_2 c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ -p_150 ∨ -b^{5, 31}_1 c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ -p_150 ∨ b^{5, 31}_0 c in DIMACS: 8516 8517 8518 -150 -8519 0 8516 8517 8518 -150 -8520 0 8516 8517 8518 -150 8521 0 c 1+1 --> 2 c (-b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ b^{5, 30}_0 ∧ p_150) -> (-b^{5, 31}_2 ∧ b^{5, 31}_1 ∧ -b^{5, 31}_0) c in CNF: c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ -p_150 ∨ -b^{5, 31}_2 c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ -p_150 ∨ b^{5, 31}_1 c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ -p_150 ∨ -b^{5, 31}_0 c in DIMACS: 8516 8517 -8518 -150 -8519 0 8516 8517 -8518 -150 8520 0 8516 8517 -8518 -150 -8521 0 c 2+1 --> break c (-b^{5, 30}_2 ∧ b^{5, 30}_1 ∧ -b^{5, 30}_0 ∧ p_150) -> break c in CNF: c b^{5, 30}_2 ∨ -b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ -p_150 ∨ break c in DIMACS: 8516 -8517 8518 -150 1162 0 c 2-1 --> 1 c (-b^{5, 30}_2 ∧ b^{5, 30}_1 ∧ -b^{5, 30}_0 ∧ -p_150) -> (-b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ b^{5, 31}_0) c in CNF: c b^{5, 30}_2 ∨ -b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ p_150 ∨ -b^{5, 31}_2 c b^{5, 30}_2 ∨ -b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ p_150 ∨ -b^{5, 31}_1 c b^{5, 30}_2 ∨ -b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ p_150 ∨ b^{5, 31}_0 c in DIMACS: 8516 -8517 8518 150 -8519 0 8516 -8517 8518 150 -8520 0 8516 -8517 8518 150 8521 0 c 1-1 --> 0 c (-b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ b^{5, 30}_0 ∧ -p_150) -> (-b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ -b^{5, 31}_0) c in CNF: c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ p_150 ∨ -b^{5, 31}_2 c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ p_150 ∨ -b^{5, 31}_1 c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ p_150 ∨ -b^{5, 31}_0 c in DIMACS: 8516 8517 -8518 150 -8519 0 8516 8517 -8518 150 -8520 0 8516 8517 -8518 150 -8521 0 c 0-1 --> -1 c (-b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ -b^{5, 30}_0 ∧ -p_150) -> ( b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ b^{5, 31}_0) c in CNF: c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ p_150 ∨ b^{5, 31}_2 c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ p_150 ∨ -b^{5, 31}_1 c b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ p_150 ∨ b^{5, 31}_0 c in DIMACS: 8516 8517 8518 150 8519 0 8516 8517 8518 150 -8520 0 8516 8517 8518 150 8521 0 c -1-1 --> -2 c ( b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ b^{5, 30}_0 ∧ -p_150) -> ( b^{5, 31}_2 ∧ b^{5, 31}_1 ∧ -b^{5, 31}_0) c in CNF: c -b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ p_150 ∨ b^{5, 31}_2 c -b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ p_150 ∨ b^{5, 31}_1 c -b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ p_150 ∨ -b^{5, 31}_0 c in DIMACS: -8516 8517 -8518 150 8519 0 -8516 8517 -8518 150 8520 0 -8516 8517 -8518 150 -8521 0 c -2-1 --> break c ( b^{5, 30}_2 ∧ b^{5, 30}_1 ∧ -b^{5, 30}_0 ∧ -p_150) -> break c in CNF: c -b^{5, 30}_2 ∨ -b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ p_150 ∨ break c in DIMACS: -8516 -8517 8518 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 30}_2 ∧ -b^{5, 30}_1 ∧ -b^{5, 30}_0 ∧ true) c in CNF: c -b^{5, 30}_2 ∨ b^{5, 30}_1 ∨ b^{5, 30}_0 ∨ false c in DIMACS: -8516 8517 8518 0 c 3 does not represent an automaton state. c -(-b^{5, 30}_2 ∧ b^{5, 30}_1 ∧ b^{5, 30}_0 ∧ true) c in CNF: c b^{5, 30}_2 ∨ -b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ false c in DIMACS: 8516 -8517 -8518 0 c -3 does not represent an automaton state. c -( b^{5, 30}_2 ∧ b^{5, 30}_1 ∧ b^{5, 30}_0 ∧ true) c in CNF: c -b^{5, 30}_2 ∨ -b^{5, 30}_1 ∨ -b^{5, 30}_0 ∨ false c in DIMACS: -8516 -8517 -8518 0 c i = 31 c -2+1 --> -1 c ( b^{5, 31}_2 ∧ b^{5, 31}_1 ∧ -b^{5, 31}_0 ∧ p_155) -> ( b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ b^{5, 32}_0) c in CNF: c -b^{5, 31}_2 ∨ -b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ -p_155 ∨ b^{5, 32}_2 c -b^{5, 31}_2 ∨ -b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ -p_155 ∨ -b^{5, 32}_1 c -b^{5, 31}_2 ∨ -b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ -p_155 ∨ b^{5, 32}_0 c in DIMACS: -8519 -8520 8521 -155 8522 0 -8519 -8520 8521 -155 -8523 0 -8519 -8520 8521 -155 8524 0 c -1+1 --> 0 c ( b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ b^{5, 31}_0 ∧ p_155) -> (-b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ -b^{5, 32}_0) c in CNF: c -b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ -p_155 ∨ -b^{5, 32}_2 c -b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ -p_155 ∨ -b^{5, 32}_1 c -b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ -p_155 ∨ -b^{5, 32}_0 c in DIMACS: -8519 8520 -8521 -155 -8522 0 -8519 8520 -8521 -155 -8523 0 -8519 8520 -8521 -155 -8524 0 c 0+1 --> 1 c (-b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ -b^{5, 31}_0 ∧ p_155) -> (-b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ b^{5, 32}_0) c in CNF: c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ -p_155 ∨ -b^{5, 32}_2 c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ -p_155 ∨ -b^{5, 32}_1 c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ -p_155 ∨ b^{5, 32}_0 c in DIMACS: 8519 8520 8521 -155 -8522 0 8519 8520 8521 -155 -8523 0 8519 8520 8521 -155 8524 0 c 1+1 --> 2 c (-b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ b^{5, 31}_0 ∧ p_155) -> (-b^{5, 32}_2 ∧ b^{5, 32}_1 ∧ -b^{5, 32}_0) c in CNF: c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ -p_155 ∨ -b^{5, 32}_2 c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ -p_155 ∨ b^{5, 32}_1 c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ -p_155 ∨ -b^{5, 32}_0 c in DIMACS: 8519 8520 -8521 -155 -8522 0 8519 8520 -8521 -155 8523 0 8519 8520 -8521 -155 -8524 0 c 2+1 --> break c (-b^{5, 31}_2 ∧ b^{5, 31}_1 ∧ -b^{5, 31}_0 ∧ p_155) -> break c in CNF: c b^{5, 31}_2 ∨ -b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ -p_155 ∨ break c in DIMACS: 8519 -8520 8521 -155 1162 0 c 2-1 --> 1 c (-b^{5, 31}_2 ∧ b^{5, 31}_1 ∧ -b^{5, 31}_0 ∧ -p_155) -> (-b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ b^{5, 32}_0) c in CNF: c b^{5, 31}_2 ∨ -b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ p_155 ∨ -b^{5, 32}_2 c b^{5, 31}_2 ∨ -b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ p_155 ∨ -b^{5, 32}_1 c b^{5, 31}_2 ∨ -b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ p_155 ∨ b^{5, 32}_0 c in DIMACS: 8519 -8520 8521 155 -8522 0 8519 -8520 8521 155 -8523 0 8519 -8520 8521 155 8524 0 c 1-1 --> 0 c (-b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ b^{5, 31}_0 ∧ -p_155) -> (-b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ -b^{5, 32}_0) c in CNF: c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ p_155 ∨ -b^{5, 32}_2 c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ p_155 ∨ -b^{5, 32}_1 c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ p_155 ∨ -b^{5, 32}_0 c in DIMACS: 8519 8520 -8521 155 -8522 0 8519 8520 -8521 155 -8523 0 8519 8520 -8521 155 -8524 0 c 0-1 --> -1 c (-b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ -b^{5, 31}_0 ∧ -p_155) -> ( b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ b^{5, 32}_0) c in CNF: c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ p_155 ∨ b^{5, 32}_2 c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ p_155 ∨ -b^{5, 32}_1 c b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ p_155 ∨ b^{5, 32}_0 c in DIMACS: 8519 8520 8521 155 8522 0 8519 8520 8521 155 -8523 0 8519 8520 8521 155 8524 0 c -1-1 --> -2 c ( b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ b^{5, 31}_0 ∧ -p_155) -> ( b^{5, 32}_2 ∧ b^{5, 32}_1 ∧ -b^{5, 32}_0) c in CNF: c -b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ p_155 ∨ b^{5, 32}_2 c -b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ p_155 ∨ b^{5, 32}_1 c -b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ p_155 ∨ -b^{5, 32}_0 c in DIMACS: -8519 8520 -8521 155 8522 0 -8519 8520 -8521 155 8523 0 -8519 8520 -8521 155 -8524 0 c -2-1 --> break c ( b^{5, 31}_2 ∧ b^{5, 31}_1 ∧ -b^{5, 31}_0 ∧ -p_155) -> break c in CNF: c -b^{5, 31}_2 ∨ -b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ p_155 ∨ break c in DIMACS: -8519 -8520 8521 155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 31}_2 ∧ -b^{5, 31}_1 ∧ -b^{5, 31}_0 ∧ true) c in CNF: c -b^{5, 31}_2 ∨ b^{5, 31}_1 ∨ b^{5, 31}_0 ∨ false c in DIMACS: -8519 8520 8521 0 c 3 does not represent an automaton state. c -(-b^{5, 31}_2 ∧ b^{5, 31}_1 ∧ b^{5, 31}_0 ∧ true) c in CNF: c b^{5, 31}_2 ∨ -b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ false c in DIMACS: 8519 -8520 -8521 0 c -3 does not represent an automaton state. c -( b^{5, 31}_2 ∧ b^{5, 31}_1 ∧ b^{5, 31}_0 ∧ true) c in CNF: c -b^{5, 31}_2 ∨ -b^{5, 31}_1 ∨ -b^{5, 31}_0 ∨ false c in DIMACS: -8519 -8520 -8521 0 c i = 32 c -2+1 --> -1 c ( b^{5, 32}_2 ∧ b^{5, 32}_1 ∧ -b^{5, 32}_0 ∧ p_160) -> ( b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ b^{5, 33}_0) c in CNF: c -b^{5, 32}_2 ∨ -b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ -p_160 ∨ b^{5, 33}_2 c -b^{5, 32}_2 ∨ -b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ -p_160 ∨ -b^{5, 33}_1 c -b^{5, 32}_2 ∨ -b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ -p_160 ∨ b^{5, 33}_0 c in DIMACS: -8522 -8523 8524 -160 8525 0 -8522 -8523 8524 -160 -8526 0 -8522 -8523 8524 -160 8527 0 c -1+1 --> 0 c ( b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ b^{5, 32}_0 ∧ p_160) -> (-b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ -b^{5, 33}_0) c in CNF: c -b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ -p_160 ∨ -b^{5, 33}_2 c -b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ -p_160 ∨ -b^{5, 33}_1 c -b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ -p_160 ∨ -b^{5, 33}_0 c in DIMACS: -8522 8523 -8524 -160 -8525 0 -8522 8523 -8524 -160 -8526 0 -8522 8523 -8524 -160 -8527 0 c 0+1 --> 1 c (-b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ -b^{5, 32}_0 ∧ p_160) -> (-b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ b^{5, 33}_0) c in CNF: c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ -p_160 ∨ -b^{5, 33}_2 c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ -p_160 ∨ -b^{5, 33}_1 c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ -p_160 ∨ b^{5, 33}_0 c in DIMACS: 8522 8523 8524 -160 -8525 0 8522 8523 8524 -160 -8526 0 8522 8523 8524 -160 8527 0 c 1+1 --> 2 c (-b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ b^{5, 32}_0 ∧ p_160) -> (-b^{5, 33}_2 ∧ b^{5, 33}_1 ∧ -b^{5, 33}_0) c in CNF: c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ -p_160 ∨ -b^{5, 33}_2 c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ -p_160 ∨ b^{5, 33}_1 c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ -p_160 ∨ -b^{5, 33}_0 c in DIMACS: 8522 8523 -8524 -160 -8525 0 8522 8523 -8524 -160 8526 0 8522 8523 -8524 -160 -8527 0 c 2+1 --> break c (-b^{5, 32}_2 ∧ b^{5, 32}_1 ∧ -b^{5, 32}_0 ∧ p_160) -> break c in CNF: c b^{5, 32}_2 ∨ -b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ -p_160 ∨ break c in DIMACS: 8522 -8523 8524 -160 1162 0 c 2-1 --> 1 c (-b^{5, 32}_2 ∧ b^{5, 32}_1 ∧ -b^{5, 32}_0 ∧ -p_160) -> (-b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ b^{5, 33}_0) c in CNF: c b^{5, 32}_2 ∨ -b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ p_160 ∨ -b^{5, 33}_2 c b^{5, 32}_2 ∨ -b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ p_160 ∨ -b^{5, 33}_1 c b^{5, 32}_2 ∨ -b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ p_160 ∨ b^{5, 33}_0 c in DIMACS: 8522 -8523 8524 160 -8525 0 8522 -8523 8524 160 -8526 0 8522 -8523 8524 160 8527 0 c 1-1 --> 0 c (-b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ b^{5, 32}_0 ∧ -p_160) -> (-b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ -b^{5, 33}_0) c in CNF: c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ p_160 ∨ -b^{5, 33}_2 c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ p_160 ∨ -b^{5, 33}_1 c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ p_160 ∨ -b^{5, 33}_0 c in DIMACS: 8522 8523 -8524 160 -8525 0 8522 8523 -8524 160 -8526 0 8522 8523 -8524 160 -8527 0 c 0-1 --> -1 c (-b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ -b^{5, 32}_0 ∧ -p_160) -> ( b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ b^{5, 33}_0) c in CNF: c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ p_160 ∨ b^{5, 33}_2 c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ p_160 ∨ -b^{5, 33}_1 c b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ p_160 ∨ b^{5, 33}_0 c in DIMACS: 8522 8523 8524 160 8525 0 8522 8523 8524 160 -8526 0 8522 8523 8524 160 8527 0 c -1-1 --> -2 c ( b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ b^{5, 32}_0 ∧ -p_160) -> ( b^{5, 33}_2 ∧ b^{5, 33}_1 ∧ -b^{5, 33}_0) c in CNF: c -b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ p_160 ∨ b^{5, 33}_2 c -b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ p_160 ∨ b^{5, 33}_1 c -b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ p_160 ∨ -b^{5, 33}_0 c in DIMACS: -8522 8523 -8524 160 8525 0 -8522 8523 -8524 160 8526 0 -8522 8523 -8524 160 -8527 0 c -2-1 --> break c ( b^{5, 32}_2 ∧ b^{5, 32}_1 ∧ -b^{5, 32}_0 ∧ -p_160) -> break c in CNF: c -b^{5, 32}_2 ∨ -b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ p_160 ∨ break c in DIMACS: -8522 -8523 8524 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 32}_2 ∧ -b^{5, 32}_1 ∧ -b^{5, 32}_0 ∧ true) c in CNF: c -b^{5, 32}_2 ∨ b^{5, 32}_1 ∨ b^{5, 32}_0 ∨ false c in DIMACS: -8522 8523 8524 0 c 3 does not represent an automaton state. c -(-b^{5, 32}_2 ∧ b^{5, 32}_1 ∧ b^{5, 32}_0 ∧ true) c in CNF: c b^{5, 32}_2 ∨ -b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ false c in DIMACS: 8522 -8523 -8524 0 c -3 does not represent an automaton state. c -( b^{5, 32}_2 ∧ b^{5, 32}_1 ∧ b^{5, 32}_0 ∧ true) c in CNF: c -b^{5, 32}_2 ∨ -b^{5, 32}_1 ∨ -b^{5, 32}_0 ∨ false c in DIMACS: -8522 -8523 -8524 0 c i = 33 c -2+1 --> -1 c ( b^{5, 33}_2 ∧ b^{5, 33}_1 ∧ -b^{5, 33}_0 ∧ p_165) -> ( b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ b^{5, 34}_0) c in CNF: c -b^{5, 33}_2 ∨ -b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ -p_165 ∨ b^{5, 34}_2 c -b^{5, 33}_2 ∨ -b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ -p_165 ∨ -b^{5, 34}_1 c -b^{5, 33}_2 ∨ -b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ -p_165 ∨ b^{5, 34}_0 c in DIMACS: -8525 -8526 8527 -165 8528 0 -8525 -8526 8527 -165 -8529 0 -8525 -8526 8527 -165 8530 0 c -1+1 --> 0 c ( b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ b^{5, 33}_0 ∧ p_165) -> (-b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ -b^{5, 34}_0) c in CNF: c -b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ -p_165 ∨ -b^{5, 34}_2 c -b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ -p_165 ∨ -b^{5, 34}_1 c -b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ -p_165 ∨ -b^{5, 34}_0 c in DIMACS: -8525 8526 -8527 -165 -8528 0 -8525 8526 -8527 -165 -8529 0 -8525 8526 -8527 -165 -8530 0 c 0+1 --> 1 c (-b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ -b^{5, 33}_0 ∧ p_165) -> (-b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ b^{5, 34}_0) c in CNF: c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ -p_165 ∨ -b^{5, 34}_2 c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ -p_165 ∨ -b^{5, 34}_1 c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ -p_165 ∨ b^{5, 34}_0 c in DIMACS: 8525 8526 8527 -165 -8528 0 8525 8526 8527 -165 -8529 0 8525 8526 8527 -165 8530 0 c 1+1 --> 2 c (-b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ b^{5, 33}_0 ∧ p_165) -> (-b^{5, 34}_2 ∧ b^{5, 34}_1 ∧ -b^{5, 34}_0) c in CNF: c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ -p_165 ∨ -b^{5, 34}_2 c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ -p_165 ∨ b^{5, 34}_1 c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ -p_165 ∨ -b^{5, 34}_0 c in DIMACS: 8525 8526 -8527 -165 -8528 0 8525 8526 -8527 -165 8529 0 8525 8526 -8527 -165 -8530 0 c 2+1 --> break c (-b^{5, 33}_2 ∧ b^{5, 33}_1 ∧ -b^{5, 33}_0 ∧ p_165) -> break c in CNF: c b^{5, 33}_2 ∨ -b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ -p_165 ∨ break c in DIMACS: 8525 -8526 8527 -165 1162 0 c 2-1 --> 1 c (-b^{5, 33}_2 ∧ b^{5, 33}_1 ∧ -b^{5, 33}_0 ∧ -p_165) -> (-b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ b^{5, 34}_0) c in CNF: c b^{5, 33}_2 ∨ -b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ p_165 ∨ -b^{5, 34}_2 c b^{5, 33}_2 ∨ -b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ p_165 ∨ -b^{5, 34}_1 c b^{5, 33}_2 ∨ -b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ p_165 ∨ b^{5, 34}_0 c in DIMACS: 8525 -8526 8527 165 -8528 0 8525 -8526 8527 165 -8529 0 8525 -8526 8527 165 8530 0 c 1-1 --> 0 c (-b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ b^{5, 33}_0 ∧ -p_165) -> (-b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ -b^{5, 34}_0) c in CNF: c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ p_165 ∨ -b^{5, 34}_2 c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ p_165 ∨ -b^{5, 34}_1 c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ p_165 ∨ -b^{5, 34}_0 c in DIMACS: 8525 8526 -8527 165 -8528 0 8525 8526 -8527 165 -8529 0 8525 8526 -8527 165 -8530 0 c 0-1 --> -1 c (-b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ -b^{5, 33}_0 ∧ -p_165) -> ( b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ b^{5, 34}_0) c in CNF: c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ p_165 ∨ b^{5, 34}_2 c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ p_165 ∨ -b^{5, 34}_1 c b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ p_165 ∨ b^{5, 34}_0 c in DIMACS: 8525 8526 8527 165 8528 0 8525 8526 8527 165 -8529 0 8525 8526 8527 165 8530 0 c -1-1 --> -2 c ( b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ b^{5, 33}_0 ∧ -p_165) -> ( b^{5, 34}_2 ∧ b^{5, 34}_1 ∧ -b^{5, 34}_0) c in CNF: c -b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ p_165 ∨ b^{5, 34}_2 c -b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ p_165 ∨ b^{5, 34}_1 c -b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ p_165 ∨ -b^{5, 34}_0 c in DIMACS: -8525 8526 -8527 165 8528 0 -8525 8526 -8527 165 8529 0 -8525 8526 -8527 165 -8530 0 c -2-1 --> break c ( b^{5, 33}_2 ∧ b^{5, 33}_1 ∧ -b^{5, 33}_0 ∧ -p_165) -> break c in CNF: c -b^{5, 33}_2 ∨ -b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ p_165 ∨ break c in DIMACS: -8525 -8526 8527 165 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 33}_2 ∧ -b^{5, 33}_1 ∧ -b^{5, 33}_0 ∧ true) c in CNF: c -b^{5, 33}_2 ∨ b^{5, 33}_1 ∨ b^{5, 33}_0 ∨ false c in DIMACS: -8525 8526 8527 0 c 3 does not represent an automaton state. c -(-b^{5, 33}_2 ∧ b^{5, 33}_1 ∧ b^{5, 33}_0 ∧ true) c in CNF: c b^{5, 33}_2 ∨ -b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ false c in DIMACS: 8525 -8526 -8527 0 c -3 does not represent an automaton state. c -( b^{5, 33}_2 ∧ b^{5, 33}_1 ∧ b^{5, 33}_0 ∧ true) c in CNF: c -b^{5, 33}_2 ∨ -b^{5, 33}_1 ∨ -b^{5, 33}_0 ∨ false c in DIMACS: -8525 -8526 -8527 0 c i = 34 c -2+1 --> -1 c ( b^{5, 34}_2 ∧ b^{5, 34}_1 ∧ -b^{5, 34}_0 ∧ p_170) -> ( b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ b^{5, 35}_0) c in CNF: c -b^{5, 34}_2 ∨ -b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ -p_170 ∨ b^{5, 35}_2 c -b^{5, 34}_2 ∨ -b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ -p_170 ∨ -b^{5, 35}_1 c -b^{5, 34}_2 ∨ -b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ -p_170 ∨ b^{5, 35}_0 c in DIMACS: -8528 -8529 8530 -170 8531 0 -8528 -8529 8530 -170 -8532 0 -8528 -8529 8530 -170 8533 0 c -1+1 --> 0 c ( b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ b^{5, 34}_0 ∧ p_170) -> (-b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ -b^{5, 35}_0) c in CNF: c -b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ -p_170 ∨ -b^{5, 35}_2 c -b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ -p_170 ∨ -b^{5, 35}_1 c -b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ -p_170 ∨ -b^{5, 35}_0 c in DIMACS: -8528 8529 -8530 -170 -8531 0 -8528 8529 -8530 -170 -8532 0 -8528 8529 -8530 -170 -8533 0 c 0+1 --> 1 c (-b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ -b^{5, 34}_0 ∧ p_170) -> (-b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ b^{5, 35}_0) c in CNF: c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ -p_170 ∨ -b^{5, 35}_2 c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ -p_170 ∨ -b^{5, 35}_1 c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ -p_170 ∨ b^{5, 35}_0 c in DIMACS: 8528 8529 8530 -170 -8531 0 8528 8529 8530 -170 -8532 0 8528 8529 8530 -170 8533 0 c 1+1 --> 2 c (-b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ b^{5, 34}_0 ∧ p_170) -> (-b^{5, 35}_2 ∧ b^{5, 35}_1 ∧ -b^{5, 35}_0) c in CNF: c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ -p_170 ∨ -b^{5, 35}_2 c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ -p_170 ∨ b^{5, 35}_1 c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ -p_170 ∨ -b^{5, 35}_0 c in DIMACS: 8528 8529 -8530 -170 -8531 0 8528 8529 -8530 -170 8532 0 8528 8529 -8530 -170 -8533 0 c 2+1 --> break c (-b^{5, 34}_2 ∧ b^{5, 34}_1 ∧ -b^{5, 34}_0 ∧ p_170) -> break c in CNF: c b^{5, 34}_2 ∨ -b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ -p_170 ∨ break c in DIMACS: 8528 -8529 8530 -170 1162 0 c 2-1 --> 1 c (-b^{5, 34}_2 ∧ b^{5, 34}_1 ∧ -b^{5, 34}_0 ∧ -p_170) -> (-b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ b^{5, 35}_0) c in CNF: c b^{5, 34}_2 ∨ -b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ p_170 ∨ -b^{5, 35}_2 c b^{5, 34}_2 ∨ -b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ p_170 ∨ -b^{5, 35}_1 c b^{5, 34}_2 ∨ -b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ p_170 ∨ b^{5, 35}_0 c in DIMACS: 8528 -8529 8530 170 -8531 0 8528 -8529 8530 170 -8532 0 8528 -8529 8530 170 8533 0 c 1-1 --> 0 c (-b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ b^{5, 34}_0 ∧ -p_170) -> (-b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ -b^{5, 35}_0) c in CNF: c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ p_170 ∨ -b^{5, 35}_2 c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ p_170 ∨ -b^{5, 35}_1 c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ p_170 ∨ -b^{5, 35}_0 c in DIMACS: 8528 8529 -8530 170 -8531 0 8528 8529 -8530 170 -8532 0 8528 8529 -8530 170 -8533 0 c 0-1 --> -1 c (-b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ -b^{5, 34}_0 ∧ -p_170) -> ( b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ b^{5, 35}_0) c in CNF: c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ p_170 ∨ b^{5, 35}_2 c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ p_170 ∨ -b^{5, 35}_1 c b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ p_170 ∨ b^{5, 35}_0 c in DIMACS: 8528 8529 8530 170 8531 0 8528 8529 8530 170 -8532 0 8528 8529 8530 170 8533 0 c -1-1 --> -2 c ( b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ b^{5, 34}_0 ∧ -p_170) -> ( b^{5, 35}_2 ∧ b^{5, 35}_1 ∧ -b^{5, 35}_0) c in CNF: c -b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ p_170 ∨ b^{5, 35}_2 c -b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ p_170 ∨ b^{5, 35}_1 c -b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ p_170 ∨ -b^{5, 35}_0 c in DIMACS: -8528 8529 -8530 170 8531 0 -8528 8529 -8530 170 8532 0 -8528 8529 -8530 170 -8533 0 c -2-1 --> break c ( b^{5, 34}_2 ∧ b^{5, 34}_1 ∧ -b^{5, 34}_0 ∧ -p_170) -> break c in CNF: c -b^{5, 34}_2 ∨ -b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ p_170 ∨ break c in DIMACS: -8528 -8529 8530 170 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 34}_2 ∧ -b^{5, 34}_1 ∧ -b^{5, 34}_0 ∧ true) c in CNF: c -b^{5, 34}_2 ∨ b^{5, 34}_1 ∨ b^{5, 34}_0 ∨ false c in DIMACS: -8528 8529 8530 0 c 3 does not represent an automaton state. c -(-b^{5, 34}_2 ∧ b^{5, 34}_1 ∧ b^{5, 34}_0 ∧ true) c in CNF: c b^{5, 34}_2 ∨ -b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ false c in DIMACS: 8528 -8529 -8530 0 c -3 does not represent an automaton state. c -( b^{5, 34}_2 ∧ b^{5, 34}_1 ∧ b^{5, 34}_0 ∧ true) c in CNF: c -b^{5, 34}_2 ∨ -b^{5, 34}_1 ∨ -b^{5, 34}_0 ∨ false c in DIMACS: -8528 -8529 -8530 0 c i = 35 c -2+1 --> -1 c ( b^{5, 35}_2 ∧ b^{5, 35}_1 ∧ -b^{5, 35}_0 ∧ p_175) -> ( b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ b^{5, 36}_0) c in CNF: c -b^{5, 35}_2 ∨ -b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ -p_175 ∨ b^{5, 36}_2 c -b^{5, 35}_2 ∨ -b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ -p_175 ∨ -b^{5, 36}_1 c -b^{5, 35}_2 ∨ -b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ -p_175 ∨ b^{5, 36}_0 c in DIMACS: -8531 -8532 8533 -175 8534 0 -8531 -8532 8533 -175 -8535 0 -8531 -8532 8533 -175 8536 0 c -1+1 --> 0 c ( b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ b^{5, 35}_0 ∧ p_175) -> (-b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ -b^{5, 36}_0) c in CNF: c -b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ -p_175 ∨ -b^{5, 36}_2 c -b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ -p_175 ∨ -b^{5, 36}_1 c -b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ -p_175 ∨ -b^{5, 36}_0 c in DIMACS: -8531 8532 -8533 -175 -8534 0 -8531 8532 -8533 -175 -8535 0 -8531 8532 -8533 -175 -8536 0 c 0+1 --> 1 c (-b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ -b^{5, 35}_0 ∧ p_175) -> (-b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ b^{5, 36}_0) c in CNF: c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ -p_175 ∨ -b^{5, 36}_2 c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ -p_175 ∨ -b^{5, 36}_1 c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ -p_175 ∨ b^{5, 36}_0 c in DIMACS: 8531 8532 8533 -175 -8534 0 8531 8532 8533 -175 -8535 0 8531 8532 8533 -175 8536 0 c 1+1 --> 2 c (-b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ b^{5, 35}_0 ∧ p_175) -> (-b^{5, 36}_2 ∧ b^{5, 36}_1 ∧ -b^{5, 36}_0) c in CNF: c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ -p_175 ∨ -b^{5, 36}_2 c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ -p_175 ∨ b^{5, 36}_1 c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ -p_175 ∨ -b^{5, 36}_0 c in DIMACS: 8531 8532 -8533 -175 -8534 0 8531 8532 -8533 -175 8535 0 8531 8532 -8533 -175 -8536 0 c 2+1 --> break c (-b^{5, 35}_2 ∧ b^{5, 35}_1 ∧ -b^{5, 35}_0 ∧ p_175) -> break c in CNF: c b^{5, 35}_2 ∨ -b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ -p_175 ∨ break c in DIMACS: 8531 -8532 8533 -175 1162 0 c 2-1 --> 1 c (-b^{5, 35}_2 ∧ b^{5, 35}_1 ∧ -b^{5, 35}_0 ∧ -p_175) -> (-b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ b^{5, 36}_0) c in CNF: c b^{5, 35}_2 ∨ -b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ p_175 ∨ -b^{5, 36}_2 c b^{5, 35}_2 ∨ -b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ p_175 ∨ -b^{5, 36}_1 c b^{5, 35}_2 ∨ -b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ p_175 ∨ b^{5, 36}_0 c in DIMACS: 8531 -8532 8533 175 -8534 0 8531 -8532 8533 175 -8535 0 8531 -8532 8533 175 8536 0 c 1-1 --> 0 c (-b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ b^{5, 35}_0 ∧ -p_175) -> (-b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ -b^{5, 36}_0) c in CNF: c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ p_175 ∨ -b^{5, 36}_2 c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ p_175 ∨ -b^{5, 36}_1 c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ p_175 ∨ -b^{5, 36}_0 c in DIMACS: 8531 8532 -8533 175 -8534 0 8531 8532 -8533 175 -8535 0 8531 8532 -8533 175 -8536 0 c 0-1 --> -1 c (-b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ -b^{5, 35}_0 ∧ -p_175) -> ( b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ b^{5, 36}_0) c in CNF: c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ p_175 ∨ b^{5, 36}_2 c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ p_175 ∨ -b^{5, 36}_1 c b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ p_175 ∨ b^{5, 36}_0 c in DIMACS: 8531 8532 8533 175 8534 0 8531 8532 8533 175 -8535 0 8531 8532 8533 175 8536 0 c -1-1 --> -2 c ( b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ b^{5, 35}_0 ∧ -p_175) -> ( b^{5, 36}_2 ∧ b^{5, 36}_1 ∧ -b^{5, 36}_0) c in CNF: c -b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ p_175 ∨ b^{5, 36}_2 c -b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ p_175 ∨ b^{5, 36}_1 c -b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ p_175 ∨ -b^{5, 36}_0 c in DIMACS: -8531 8532 -8533 175 8534 0 -8531 8532 -8533 175 8535 0 -8531 8532 -8533 175 -8536 0 c -2-1 --> break c ( b^{5, 35}_2 ∧ b^{5, 35}_1 ∧ -b^{5, 35}_0 ∧ -p_175) -> break c in CNF: c -b^{5, 35}_2 ∨ -b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ p_175 ∨ break c in DIMACS: -8531 -8532 8533 175 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 35}_2 ∧ -b^{5, 35}_1 ∧ -b^{5, 35}_0 ∧ true) c in CNF: c -b^{5, 35}_2 ∨ b^{5, 35}_1 ∨ b^{5, 35}_0 ∨ false c in DIMACS: -8531 8532 8533 0 c 3 does not represent an automaton state. c -(-b^{5, 35}_2 ∧ b^{5, 35}_1 ∧ b^{5, 35}_0 ∧ true) c in CNF: c b^{5, 35}_2 ∨ -b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ false c in DIMACS: 8531 -8532 -8533 0 c -3 does not represent an automaton state. c -( b^{5, 35}_2 ∧ b^{5, 35}_1 ∧ b^{5, 35}_0 ∧ true) c in CNF: c -b^{5, 35}_2 ∨ -b^{5, 35}_1 ∨ -b^{5, 35}_0 ∨ false c in DIMACS: -8531 -8532 -8533 0 c i = 36 c -2+1 --> -1 c ( b^{5, 36}_2 ∧ b^{5, 36}_1 ∧ -b^{5, 36}_0 ∧ p_180) -> ( b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ b^{5, 37}_0) c in CNF: c -b^{5, 36}_2 ∨ -b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ -p_180 ∨ b^{5, 37}_2 c -b^{5, 36}_2 ∨ -b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ -p_180 ∨ -b^{5, 37}_1 c -b^{5, 36}_2 ∨ -b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ -p_180 ∨ b^{5, 37}_0 c in DIMACS: -8534 -8535 8536 -180 8537 0 -8534 -8535 8536 -180 -8538 0 -8534 -8535 8536 -180 8539 0 c -1+1 --> 0 c ( b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ b^{5, 36}_0 ∧ p_180) -> (-b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ -b^{5, 37}_0) c in CNF: c -b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ -p_180 ∨ -b^{5, 37}_2 c -b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ -p_180 ∨ -b^{5, 37}_1 c -b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ -p_180 ∨ -b^{5, 37}_0 c in DIMACS: -8534 8535 -8536 -180 -8537 0 -8534 8535 -8536 -180 -8538 0 -8534 8535 -8536 -180 -8539 0 c 0+1 --> 1 c (-b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ -b^{5, 36}_0 ∧ p_180) -> (-b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ b^{5, 37}_0) c in CNF: c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ -p_180 ∨ -b^{5, 37}_2 c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ -p_180 ∨ -b^{5, 37}_1 c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ -p_180 ∨ b^{5, 37}_0 c in DIMACS: 8534 8535 8536 -180 -8537 0 8534 8535 8536 -180 -8538 0 8534 8535 8536 -180 8539 0 c 1+1 --> 2 c (-b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ b^{5, 36}_0 ∧ p_180) -> (-b^{5, 37}_2 ∧ b^{5, 37}_1 ∧ -b^{5, 37}_0) c in CNF: c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ -p_180 ∨ -b^{5, 37}_2 c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ -p_180 ∨ b^{5, 37}_1 c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ -p_180 ∨ -b^{5, 37}_0 c in DIMACS: 8534 8535 -8536 -180 -8537 0 8534 8535 -8536 -180 8538 0 8534 8535 -8536 -180 -8539 0 c 2+1 --> break c (-b^{5, 36}_2 ∧ b^{5, 36}_1 ∧ -b^{5, 36}_0 ∧ p_180) -> break c in CNF: c b^{5, 36}_2 ∨ -b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ -p_180 ∨ break c in DIMACS: 8534 -8535 8536 -180 1162 0 c 2-1 --> 1 c (-b^{5, 36}_2 ∧ b^{5, 36}_1 ∧ -b^{5, 36}_0 ∧ -p_180) -> (-b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ b^{5, 37}_0) c in CNF: c b^{5, 36}_2 ∨ -b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ p_180 ∨ -b^{5, 37}_2 c b^{5, 36}_2 ∨ -b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ p_180 ∨ -b^{5, 37}_1 c b^{5, 36}_2 ∨ -b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ p_180 ∨ b^{5, 37}_0 c in DIMACS: 8534 -8535 8536 180 -8537 0 8534 -8535 8536 180 -8538 0 8534 -8535 8536 180 8539 0 c 1-1 --> 0 c (-b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ b^{5, 36}_0 ∧ -p_180) -> (-b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ -b^{5, 37}_0) c in CNF: c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ p_180 ∨ -b^{5, 37}_2 c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ p_180 ∨ -b^{5, 37}_1 c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ p_180 ∨ -b^{5, 37}_0 c in DIMACS: 8534 8535 -8536 180 -8537 0 8534 8535 -8536 180 -8538 0 8534 8535 -8536 180 -8539 0 c 0-1 --> -1 c (-b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ -b^{5, 36}_0 ∧ -p_180) -> ( b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ b^{5, 37}_0) c in CNF: c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ p_180 ∨ b^{5, 37}_2 c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ p_180 ∨ -b^{5, 37}_1 c b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ p_180 ∨ b^{5, 37}_0 c in DIMACS: 8534 8535 8536 180 8537 0 8534 8535 8536 180 -8538 0 8534 8535 8536 180 8539 0 c -1-1 --> -2 c ( b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ b^{5, 36}_0 ∧ -p_180) -> ( b^{5, 37}_2 ∧ b^{5, 37}_1 ∧ -b^{5, 37}_0) c in CNF: c -b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ p_180 ∨ b^{5, 37}_2 c -b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ p_180 ∨ b^{5, 37}_1 c -b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ p_180 ∨ -b^{5, 37}_0 c in DIMACS: -8534 8535 -8536 180 8537 0 -8534 8535 -8536 180 8538 0 -8534 8535 -8536 180 -8539 0 c -2-1 --> break c ( b^{5, 36}_2 ∧ b^{5, 36}_1 ∧ -b^{5, 36}_0 ∧ -p_180) -> break c in CNF: c -b^{5, 36}_2 ∨ -b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ p_180 ∨ break c in DIMACS: -8534 -8535 8536 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 36}_2 ∧ -b^{5, 36}_1 ∧ -b^{5, 36}_0 ∧ true) c in CNF: c -b^{5, 36}_2 ∨ b^{5, 36}_1 ∨ b^{5, 36}_0 ∨ false c in DIMACS: -8534 8535 8536 0 c 3 does not represent an automaton state. c -(-b^{5, 36}_2 ∧ b^{5, 36}_1 ∧ b^{5, 36}_0 ∧ true) c in CNF: c b^{5, 36}_2 ∨ -b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ false c in DIMACS: 8534 -8535 -8536 0 c -3 does not represent an automaton state. c -( b^{5, 36}_2 ∧ b^{5, 36}_1 ∧ b^{5, 36}_0 ∧ true) c in CNF: c -b^{5, 36}_2 ∨ -b^{5, 36}_1 ∨ -b^{5, 36}_0 ∨ false c in DIMACS: -8534 -8535 -8536 0 c i = 37 c -2+1 --> -1 c ( b^{5, 37}_2 ∧ b^{5, 37}_1 ∧ -b^{5, 37}_0 ∧ p_185) -> ( b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ b^{5, 38}_0) c in CNF: c -b^{5, 37}_2 ∨ -b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ -p_185 ∨ b^{5, 38}_2 c -b^{5, 37}_2 ∨ -b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ -p_185 ∨ -b^{5, 38}_1 c -b^{5, 37}_2 ∨ -b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ -p_185 ∨ b^{5, 38}_0 c in DIMACS: -8537 -8538 8539 -185 8540 0 -8537 -8538 8539 -185 -8541 0 -8537 -8538 8539 -185 8542 0 c -1+1 --> 0 c ( b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ b^{5, 37}_0 ∧ p_185) -> (-b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ -b^{5, 38}_0) c in CNF: c -b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ -p_185 ∨ -b^{5, 38}_2 c -b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ -p_185 ∨ -b^{5, 38}_1 c -b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ -p_185 ∨ -b^{5, 38}_0 c in DIMACS: -8537 8538 -8539 -185 -8540 0 -8537 8538 -8539 -185 -8541 0 -8537 8538 -8539 -185 -8542 0 c 0+1 --> 1 c (-b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ -b^{5, 37}_0 ∧ p_185) -> (-b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ b^{5, 38}_0) c in CNF: c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ -p_185 ∨ -b^{5, 38}_2 c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ -p_185 ∨ -b^{5, 38}_1 c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ -p_185 ∨ b^{5, 38}_0 c in DIMACS: 8537 8538 8539 -185 -8540 0 8537 8538 8539 -185 -8541 0 8537 8538 8539 -185 8542 0 c 1+1 --> 2 c (-b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ b^{5, 37}_0 ∧ p_185) -> (-b^{5, 38}_2 ∧ b^{5, 38}_1 ∧ -b^{5, 38}_0) c in CNF: c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ -p_185 ∨ -b^{5, 38}_2 c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ -p_185 ∨ b^{5, 38}_1 c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ -p_185 ∨ -b^{5, 38}_0 c in DIMACS: 8537 8538 -8539 -185 -8540 0 8537 8538 -8539 -185 8541 0 8537 8538 -8539 -185 -8542 0 c 2+1 --> break c (-b^{5, 37}_2 ∧ b^{5, 37}_1 ∧ -b^{5, 37}_0 ∧ p_185) -> break c in CNF: c b^{5, 37}_2 ∨ -b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ -p_185 ∨ break c in DIMACS: 8537 -8538 8539 -185 1162 0 c 2-1 --> 1 c (-b^{5, 37}_2 ∧ b^{5, 37}_1 ∧ -b^{5, 37}_0 ∧ -p_185) -> (-b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ b^{5, 38}_0) c in CNF: c b^{5, 37}_2 ∨ -b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ p_185 ∨ -b^{5, 38}_2 c b^{5, 37}_2 ∨ -b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ p_185 ∨ -b^{5, 38}_1 c b^{5, 37}_2 ∨ -b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ p_185 ∨ b^{5, 38}_0 c in DIMACS: 8537 -8538 8539 185 -8540 0 8537 -8538 8539 185 -8541 0 8537 -8538 8539 185 8542 0 c 1-1 --> 0 c (-b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ b^{5, 37}_0 ∧ -p_185) -> (-b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ -b^{5, 38}_0) c in CNF: c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ p_185 ∨ -b^{5, 38}_2 c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ p_185 ∨ -b^{5, 38}_1 c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ p_185 ∨ -b^{5, 38}_0 c in DIMACS: 8537 8538 -8539 185 -8540 0 8537 8538 -8539 185 -8541 0 8537 8538 -8539 185 -8542 0 c 0-1 --> -1 c (-b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ -b^{5, 37}_0 ∧ -p_185) -> ( b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ b^{5, 38}_0) c in CNF: c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ p_185 ∨ b^{5, 38}_2 c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ p_185 ∨ -b^{5, 38}_1 c b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ p_185 ∨ b^{5, 38}_0 c in DIMACS: 8537 8538 8539 185 8540 0 8537 8538 8539 185 -8541 0 8537 8538 8539 185 8542 0 c -1-1 --> -2 c ( b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ b^{5, 37}_0 ∧ -p_185) -> ( b^{5, 38}_2 ∧ b^{5, 38}_1 ∧ -b^{5, 38}_0) c in CNF: c -b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ p_185 ∨ b^{5, 38}_2 c -b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ p_185 ∨ b^{5, 38}_1 c -b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ p_185 ∨ -b^{5, 38}_0 c in DIMACS: -8537 8538 -8539 185 8540 0 -8537 8538 -8539 185 8541 0 -8537 8538 -8539 185 -8542 0 c -2-1 --> break c ( b^{5, 37}_2 ∧ b^{5, 37}_1 ∧ -b^{5, 37}_0 ∧ -p_185) -> break c in CNF: c -b^{5, 37}_2 ∨ -b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ p_185 ∨ break c in DIMACS: -8537 -8538 8539 185 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 37}_2 ∧ -b^{5, 37}_1 ∧ -b^{5, 37}_0 ∧ true) c in CNF: c -b^{5, 37}_2 ∨ b^{5, 37}_1 ∨ b^{5, 37}_0 ∨ false c in DIMACS: -8537 8538 8539 0 c 3 does not represent an automaton state. c -(-b^{5, 37}_2 ∧ b^{5, 37}_1 ∧ b^{5, 37}_0 ∧ true) c in CNF: c b^{5, 37}_2 ∨ -b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ false c in DIMACS: 8537 -8538 -8539 0 c -3 does not represent an automaton state. c -( b^{5, 37}_2 ∧ b^{5, 37}_1 ∧ b^{5, 37}_0 ∧ true) c in CNF: c -b^{5, 37}_2 ∨ -b^{5, 37}_1 ∨ -b^{5, 37}_0 ∨ false c in DIMACS: -8537 -8538 -8539 0 c i = 38 c -2+1 --> -1 c ( b^{5, 38}_2 ∧ b^{5, 38}_1 ∧ -b^{5, 38}_0 ∧ p_190) -> ( b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ b^{5, 39}_0) c in CNF: c -b^{5, 38}_2 ∨ -b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ -p_190 ∨ b^{5, 39}_2 c -b^{5, 38}_2 ∨ -b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ -p_190 ∨ -b^{5, 39}_1 c -b^{5, 38}_2 ∨ -b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ -p_190 ∨ b^{5, 39}_0 c in DIMACS: -8540 -8541 8542 -190 8543 0 -8540 -8541 8542 -190 -8544 0 -8540 -8541 8542 -190 8545 0 c -1+1 --> 0 c ( b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ b^{5, 38}_0 ∧ p_190) -> (-b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ -b^{5, 39}_0) c in CNF: c -b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ -p_190 ∨ -b^{5, 39}_2 c -b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ -p_190 ∨ -b^{5, 39}_1 c -b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ -p_190 ∨ -b^{5, 39}_0 c in DIMACS: -8540 8541 -8542 -190 -8543 0 -8540 8541 -8542 -190 -8544 0 -8540 8541 -8542 -190 -8545 0 c 0+1 --> 1 c (-b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ -b^{5, 38}_0 ∧ p_190) -> (-b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ b^{5, 39}_0) c in CNF: c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ -p_190 ∨ -b^{5, 39}_2 c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ -p_190 ∨ -b^{5, 39}_1 c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ -p_190 ∨ b^{5, 39}_0 c in DIMACS: 8540 8541 8542 -190 -8543 0 8540 8541 8542 -190 -8544 0 8540 8541 8542 -190 8545 0 c 1+1 --> 2 c (-b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ b^{5, 38}_0 ∧ p_190) -> (-b^{5, 39}_2 ∧ b^{5, 39}_1 ∧ -b^{5, 39}_0) c in CNF: c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ -p_190 ∨ -b^{5, 39}_2 c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ -p_190 ∨ b^{5, 39}_1 c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ -p_190 ∨ -b^{5, 39}_0 c in DIMACS: 8540 8541 -8542 -190 -8543 0 8540 8541 -8542 -190 8544 0 8540 8541 -8542 -190 -8545 0 c 2+1 --> break c (-b^{5, 38}_2 ∧ b^{5, 38}_1 ∧ -b^{5, 38}_0 ∧ p_190) -> break c in CNF: c b^{5, 38}_2 ∨ -b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ -p_190 ∨ break c in DIMACS: 8540 -8541 8542 -190 1162 0 c 2-1 --> 1 c (-b^{5, 38}_2 ∧ b^{5, 38}_1 ∧ -b^{5, 38}_0 ∧ -p_190) -> (-b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ b^{5, 39}_0) c in CNF: c b^{5, 38}_2 ∨ -b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ p_190 ∨ -b^{5, 39}_2 c b^{5, 38}_2 ∨ -b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ p_190 ∨ -b^{5, 39}_1 c b^{5, 38}_2 ∨ -b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ p_190 ∨ b^{5, 39}_0 c in DIMACS: 8540 -8541 8542 190 -8543 0 8540 -8541 8542 190 -8544 0 8540 -8541 8542 190 8545 0 c 1-1 --> 0 c (-b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ b^{5, 38}_0 ∧ -p_190) -> (-b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ -b^{5, 39}_0) c in CNF: c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ p_190 ∨ -b^{5, 39}_2 c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ p_190 ∨ -b^{5, 39}_1 c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ p_190 ∨ -b^{5, 39}_0 c in DIMACS: 8540 8541 -8542 190 -8543 0 8540 8541 -8542 190 -8544 0 8540 8541 -8542 190 -8545 0 c 0-1 --> -1 c (-b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ -b^{5, 38}_0 ∧ -p_190) -> ( b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ b^{5, 39}_0) c in CNF: c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ p_190 ∨ b^{5, 39}_2 c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ p_190 ∨ -b^{5, 39}_1 c b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ p_190 ∨ b^{5, 39}_0 c in DIMACS: 8540 8541 8542 190 8543 0 8540 8541 8542 190 -8544 0 8540 8541 8542 190 8545 0 c -1-1 --> -2 c ( b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ b^{5, 38}_0 ∧ -p_190) -> ( b^{5, 39}_2 ∧ b^{5, 39}_1 ∧ -b^{5, 39}_0) c in CNF: c -b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ p_190 ∨ b^{5, 39}_2 c -b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ p_190 ∨ b^{5, 39}_1 c -b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ p_190 ∨ -b^{5, 39}_0 c in DIMACS: -8540 8541 -8542 190 8543 0 -8540 8541 -8542 190 8544 0 -8540 8541 -8542 190 -8545 0 c -2-1 --> break c ( b^{5, 38}_2 ∧ b^{5, 38}_1 ∧ -b^{5, 38}_0 ∧ -p_190) -> break c in CNF: c -b^{5, 38}_2 ∨ -b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ p_190 ∨ break c in DIMACS: -8540 -8541 8542 190 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 38}_2 ∧ -b^{5, 38}_1 ∧ -b^{5, 38}_0 ∧ true) c in CNF: c -b^{5, 38}_2 ∨ b^{5, 38}_1 ∨ b^{5, 38}_0 ∨ false c in DIMACS: -8540 8541 8542 0 c 3 does not represent an automaton state. c -(-b^{5, 38}_2 ∧ b^{5, 38}_1 ∧ b^{5, 38}_0 ∧ true) c in CNF: c b^{5, 38}_2 ∨ -b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ false c in DIMACS: 8540 -8541 -8542 0 c -3 does not represent an automaton state. c -( b^{5, 38}_2 ∧ b^{5, 38}_1 ∧ b^{5, 38}_0 ∧ true) c in CNF: c -b^{5, 38}_2 ∨ -b^{5, 38}_1 ∨ -b^{5, 38}_0 ∨ false c in DIMACS: -8540 -8541 -8542 0 c i = 39 c -2+1 --> -1 c ( b^{5, 39}_2 ∧ b^{5, 39}_1 ∧ -b^{5, 39}_0 ∧ p_195) -> ( b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ b^{5, 40}_0) c in CNF: c -b^{5, 39}_2 ∨ -b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ -p_195 ∨ b^{5, 40}_2 c -b^{5, 39}_2 ∨ -b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ -p_195 ∨ -b^{5, 40}_1 c -b^{5, 39}_2 ∨ -b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ -p_195 ∨ b^{5, 40}_0 c in DIMACS: -8543 -8544 8545 -195 8546 0 -8543 -8544 8545 -195 -8547 0 -8543 -8544 8545 -195 8548 0 c -1+1 --> 0 c ( b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ b^{5, 39}_0 ∧ p_195) -> (-b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ -b^{5, 40}_0) c in CNF: c -b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ -p_195 ∨ -b^{5, 40}_2 c -b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ -p_195 ∨ -b^{5, 40}_1 c -b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ -p_195 ∨ -b^{5, 40}_0 c in DIMACS: -8543 8544 -8545 -195 -8546 0 -8543 8544 -8545 -195 -8547 0 -8543 8544 -8545 -195 -8548 0 c 0+1 --> 1 c (-b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ -b^{5, 39}_0 ∧ p_195) -> (-b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ b^{5, 40}_0) c in CNF: c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ -p_195 ∨ -b^{5, 40}_2 c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ -p_195 ∨ -b^{5, 40}_1 c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ -p_195 ∨ b^{5, 40}_0 c in DIMACS: 8543 8544 8545 -195 -8546 0 8543 8544 8545 -195 -8547 0 8543 8544 8545 -195 8548 0 c 1+1 --> 2 c (-b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ b^{5, 39}_0 ∧ p_195) -> (-b^{5, 40}_2 ∧ b^{5, 40}_1 ∧ -b^{5, 40}_0) c in CNF: c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ -p_195 ∨ -b^{5, 40}_2 c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ -p_195 ∨ b^{5, 40}_1 c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ -p_195 ∨ -b^{5, 40}_0 c in DIMACS: 8543 8544 -8545 -195 -8546 0 8543 8544 -8545 -195 8547 0 8543 8544 -8545 -195 -8548 0 c 2+1 --> break c (-b^{5, 39}_2 ∧ b^{5, 39}_1 ∧ -b^{5, 39}_0 ∧ p_195) -> break c in CNF: c b^{5, 39}_2 ∨ -b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ -p_195 ∨ break c in DIMACS: 8543 -8544 8545 -195 1162 0 c 2-1 --> 1 c (-b^{5, 39}_2 ∧ b^{5, 39}_1 ∧ -b^{5, 39}_0 ∧ -p_195) -> (-b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ b^{5, 40}_0) c in CNF: c b^{5, 39}_2 ∨ -b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ p_195 ∨ -b^{5, 40}_2 c b^{5, 39}_2 ∨ -b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ p_195 ∨ -b^{5, 40}_1 c b^{5, 39}_2 ∨ -b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ p_195 ∨ b^{5, 40}_0 c in DIMACS: 8543 -8544 8545 195 -8546 0 8543 -8544 8545 195 -8547 0 8543 -8544 8545 195 8548 0 c 1-1 --> 0 c (-b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ b^{5, 39}_0 ∧ -p_195) -> (-b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ -b^{5, 40}_0) c in CNF: c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ p_195 ∨ -b^{5, 40}_2 c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ p_195 ∨ -b^{5, 40}_1 c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ p_195 ∨ -b^{5, 40}_0 c in DIMACS: 8543 8544 -8545 195 -8546 0 8543 8544 -8545 195 -8547 0 8543 8544 -8545 195 -8548 0 c 0-1 --> -1 c (-b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ -b^{5, 39}_0 ∧ -p_195) -> ( b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ b^{5, 40}_0) c in CNF: c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ p_195 ∨ b^{5, 40}_2 c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ p_195 ∨ -b^{5, 40}_1 c b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ p_195 ∨ b^{5, 40}_0 c in DIMACS: 8543 8544 8545 195 8546 0 8543 8544 8545 195 -8547 0 8543 8544 8545 195 8548 0 c -1-1 --> -2 c ( b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ b^{5, 39}_0 ∧ -p_195) -> ( b^{5, 40}_2 ∧ b^{5, 40}_1 ∧ -b^{5, 40}_0) c in CNF: c -b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ p_195 ∨ b^{5, 40}_2 c -b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ p_195 ∨ b^{5, 40}_1 c -b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ p_195 ∨ -b^{5, 40}_0 c in DIMACS: -8543 8544 -8545 195 8546 0 -8543 8544 -8545 195 8547 0 -8543 8544 -8545 195 -8548 0 c -2-1 --> break c ( b^{5, 39}_2 ∧ b^{5, 39}_1 ∧ -b^{5, 39}_0 ∧ -p_195) -> break c in CNF: c -b^{5, 39}_2 ∨ -b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ p_195 ∨ break c in DIMACS: -8543 -8544 8545 195 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 39}_2 ∧ -b^{5, 39}_1 ∧ -b^{5, 39}_0 ∧ true) c in CNF: c -b^{5, 39}_2 ∨ b^{5, 39}_1 ∨ b^{5, 39}_0 ∨ false c in DIMACS: -8543 8544 8545 0 c 3 does not represent an automaton state. c -(-b^{5, 39}_2 ∧ b^{5, 39}_1 ∧ b^{5, 39}_0 ∧ true) c in CNF: c b^{5, 39}_2 ∨ -b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ false c in DIMACS: 8543 -8544 -8545 0 c -3 does not represent an automaton state. c -( b^{5, 39}_2 ∧ b^{5, 39}_1 ∧ b^{5, 39}_0 ∧ true) c in CNF: c -b^{5, 39}_2 ∨ -b^{5, 39}_1 ∨ -b^{5, 39}_0 ∨ false c in DIMACS: -8543 -8544 -8545 0 c i = 40 c -2+1 --> -1 c ( b^{5, 40}_2 ∧ b^{5, 40}_1 ∧ -b^{5, 40}_0 ∧ p_200) -> ( b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ b^{5, 41}_0) c in CNF: c -b^{5, 40}_2 ∨ -b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ -p_200 ∨ b^{5, 41}_2 c -b^{5, 40}_2 ∨ -b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ -p_200 ∨ -b^{5, 41}_1 c -b^{5, 40}_2 ∨ -b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ -p_200 ∨ b^{5, 41}_0 c in DIMACS: -8546 -8547 8548 -200 8549 0 -8546 -8547 8548 -200 -8550 0 -8546 -8547 8548 -200 8551 0 c -1+1 --> 0 c ( b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ b^{5, 40}_0 ∧ p_200) -> (-b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ -b^{5, 41}_0) c in CNF: c -b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ -p_200 ∨ -b^{5, 41}_2 c -b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ -p_200 ∨ -b^{5, 41}_1 c -b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ -p_200 ∨ -b^{5, 41}_0 c in DIMACS: -8546 8547 -8548 -200 -8549 0 -8546 8547 -8548 -200 -8550 0 -8546 8547 -8548 -200 -8551 0 c 0+1 --> 1 c (-b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ -b^{5, 40}_0 ∧ p_200) -> (-b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ b^{5, 41}_0) c in CNF: c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ -p_200 ∨ -b^{5, 41}_2 c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ -p_200 ∨ -b^{5, 41}_1 c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ -p_200 ∨ b^{5, 41}_0 c in DIMACS: 8546 8547 8548 -200 -8549 0 8546 8547 8548 -200 -8550 0 8546 8547 8548 -200 8551 0 c 1+1 --> 2 c (-b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ b^{5, 40}_0 ∧ p_200) -> (-b^{5, 41}_2 ∧ b^{5, 41}_1 ∧ -b^{5, 41}_0) c in CNF: c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ -p_200 ∨ -b^{5, 41}_2 c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ -p_200 ∨ b^{5, 41}_1 c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ -p_200 ∨ -b^{5, 41}_0 c in DIMACS: 8546 8547 -8548 -200 -8549 0 8546 8547 -8548 -200 8550 0 8546 8547 -8548 -200 -8551 0 c 2+1 --> break c (-b^{5, 40}_2 ∧ b^{5, 40}_1 ∧ -b^{5, 40}_0 ∧ p_200) -> break c in CNF: c b^{5, 40}_2 ∨ -b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ -p_200 ∨ break c in DIMACS: 8546 -8547 8548 -200 1162 0 c 2-1 --> 1 c (-b^{5, 40}_2 ∧ b^{5, 40}_1 ∧ -b^{5, 40}_0 ∧ -p_200) -> (-b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ b^{5, 41}_0) c in CNF: c b^{5, 40}_2 ∨ -b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ p_200 ∨ -b^{5, 41}_2 c b^{5, 40}_2 ∨ -b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ p_200 ∨ -b^{5, 41}_1 c b^{5, 40}_2 ∨ -b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ p_200 ∨ b^{5, 41}_0 c in DIMACS: 8546 -8547 8548 200 -8549 0 8546 -8547 8548 200 -8550 0 8546 -8547 8548 200 8551 0 c 1-1 --> 0 c (-b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ b^{5, 40}_0 ∧ -p_200) -> (-b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ -b^{5, 41}_0) c in CNF: c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ p_200 ∨ -b^{5, 41}_2 c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ p_200 ∨ -b^{5, 41}_1 c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ p_200 ∨ -b^{5, 41}_0 c in DIMACS: 8546 8547 -8548 200 -8549 0 8546 8547 -8548 200 -8550 0 8546 8547 -8548 200 -8551 0 c 0-1 --> -1 c (-b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ -b^{5, 40}_0 ∧ -p_200) -> ( b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ b^{5, 41}_0) c in CNF: c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ p_200 ∨ b^{5, 41}_2 c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ p_200 ∨ -b^{5, 41}_1 c b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ p_200 ∨ b^{5, 41}_0 c in DIMACS: 8546 8547 8548 200 8549 0 8546 8547 8548 200 -8550 0 8546 8547 8548 200 8551 0 c -1-1 --> -2 c ( b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ b^{5, 40}_0 ∧ -p_200) -> ( b^{5, 41}_2 ∧ b^{5, 41}_1 ∧ -b^{5, 41}_0) c in CNF: c -b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ p_200 ∨ b^{5, 41}_2 c -b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ p_200 ∨ b^{5, 41}_1 c -b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ p_200 ∨ -b^{5, 41}_0 c in DIMACS: -8546 8547 -8548 200 8549 0 -8546 8547 -8548 200 8550 0 -8546 8547 -8548 200 -8551 0 c -2-1 --> break c ( b^{5, 40}_2 ∧ b^{5, 40}_1 ∧ -b^{5, 40}_0 ∧ -p_200) -> break c in CNF: c -b^{5, 40}_2 ∨ -b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ p_200 ∨ break c in DIMACS: -8546 -8547 8548 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 40}_2 ∧ -b^{5, 40}_1 ∧ -b^{5, 40}_0 ∧ true) c in CNF: c -b^{5, 40}_2 ∨ b^{5, 40}_1 ∨ b^{5, 40}_0 ∨ false c in DIMACS: -8546 8547 8548 0 c 3 does not represent an automaton state. c -(-b^{5, 40}_2 ∧ b^{5, 40}_1 ∧ b^{5, 40}_0 ∧ true) c in CNF: c b^{5, 40}_2 ∨ -b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ false c in DIMACS: 8546 -8547 -8548 0 c -3 does not represent an automaton state. c -( b^{5, 40}_2 ∧ b^{5, 40}_1 ∧ b^{5, 40}_0 ∧ true) c in CNF: c -b^{5, 40}_2 ∨ -b^{5, 40}_1 ∨ -b^{5, 40}_0 ∨ false c in DIMACS: -8546 -8547 -8548 0 c i = 41 c -2+1 --> -1 c ( b^{5, 41}_2 ∧ b^{5, 41}_1 ∧ -b^{5, 41}_0 ∧ p_205) -> ( b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ b^{5, 42}_0) c in CNF: c -b^{5, 41}_2 ∨ -b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ -p_205 ∨ b^{5, 42}_2 c -b^{5, 41}_2 ∨ -b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ -p_205 ∨ -b^{5, 42}_1 c -b^{5, 41}_2 ∨ -b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ -p_205 ∨ b^{5, 42}_0 c in DIMACS: -8549 -8550 8551 -205 8552 0 -8549 -8550 8551 -205 -8553 0 -8549 -8550 8551 -205 8554 0 c -1+1 --> 0 c ( b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ b^{5, 41}_0 ∧ p_205) -> (-b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ -b^{5, 42}_0) c in CNF: c -b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ -p_205 ∨ -b^{5, 42}_2 c -b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ -p_205 ∨ -b^{5, 42}_1 c -b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ -p_205 ∨ -b^{5, 42}_0 c in DIMACS: -8549 8550 -8551 -205 -8552 0 -8549 8550 -8551 -205 -8553 0 -8549 8550 -8551 -205 -8554 0 c 0+1 --> 1 c (-b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ -b^{5, 41}_0 ∧ p_205) -> (-b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ b^{5, 42}_0) c in CNF: c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ -p_205 ∨ -b^{5, 42}_2 c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ -p_205 ∨ -b^{5, 42}_1 c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ -p_205 ∨ b^{5, 42}_0 c in DIMACS: 8549 8550 8551 -205 -8552 0 8549 8550 8551 -205 -8553 0 8549 8550 8551 -205 8554 0 c 1+1 --> 2 c (-b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ b^{5, 41}_0 ∧ p_205) -> (-b^{5, 42}_2 ∧ b^{5, 42}_1 ∧ -b^{5, 42}_0) c in CNF: c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ -p_205 ∨ -b^{5, 42}_2 c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ -p_205 ∨ b^{5, 42}_1 c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ -p_205 ∨ -b^{5, 42}_0 c in DIMACS: 8549 8550 -8551 -205 -8552 0 8549 8550 -8551 -205 8553 0 8549 8550 -8551 -205 -8554 0 c 2+1 --> break c (-b^{5, 41}_2 ∧ b^{5, 41}_1 ∧ -b^{5, 41}_0 ∧ p_205) -> break c in CNF: c b^{5, 41}_2 ∨ -b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ -p_205 ∨ break c in DIMACS: 8549 -8550 8551 -205 1162 0 c 2-1 --> 1 c (-b^{5, 41}_2 ∧ b^{5, 41}_1 ∧ -b^{5, 41}_0 ∧ -p_205) -> (-b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ b^{5, 42}_0) c in CNF: c b^{5, 41}_2 ∨ -b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ p_205 ∨ -b^{5, 42}_2 c b^{5, 41}_2 ∨ -b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ p_205 ∨ -b^{5, 42}_1 c b^{5, 41}_2 ∨ -b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ p_205 ∨ b^{5, 42}_0 c in DIMACS: 8549 -8550 8551 205 -8552 0 8549 -8550 8551 205 -8553 0 8549 -8550 8551 205 8554 0 c 1-1 --> 0 c (-b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ b^{5, 41}_0 ∧ -p_205) -> (-b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ -b^{5, 42}_0) c in CNF: c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ p_205 ∨ -b^{5, 42}_2 c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ p_205 ∨ -b^{5, 42}_1 c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ p_205 ∨ -b^{5, 42}_0 c in DIMACS: 8549 8550 -8551 205 -8552 0 8549 8550 -8551 205 -8553 0 8549 8550 -8551 205 -8554 0 c 0-1 --> -1 c (-b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ -b^{5, 41}_0 ∧ -p_205) -> ( b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ b^{5, 42}_0) c in CNF: c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ p_205 ∨ b^{5, 42}_2 c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ p_205 ∨ -b^{5, 42}_1 c b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ p_205 ∨ b^{5, 42}_0 c in DIMACS: 8549 8550 8551 205 8552 0 8549 8550 8551 205 -8553 0 8549 8550 8551 205 8554 0 c -1-1 --> -2 c ( b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ b^{5, 41}_0 ∧ -p_205) -> ( b^{5, 42}_2 ∧ b^{5, 42}_1 ∧ -b^{5, 42}_0) c in CNF: c -b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ p_205 ∨ b^{5, 42}_2 c -b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ p_205 ∨ b^{5, 42}_1 c -b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ p_205 ∨ -b^{5, 42}_0 c in DIMACS: -8549 8550 -8551 205 8552 0 -8549 8550 -8551 205 8553 0 -8549 8550 -8551 205 -8554 0 c -2-1 --> break c ( b^{5, 41}_2 ∧ b^{5, 41}_1 ∧ -b^{5, 41}_0 ∧ -p_205) -> break c in CNF: c -b^{5, 41}_2 ∨ -b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ p_205 ∨ break c in DIMACS: -8549 -8550 8551 205 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 41}_2 ∧ -b^{5, 41}_1 ∧ -b^{5, 41}_0 ∧ true) c in CNF: c -b^{5, 41}_2 ∨ b^{5, 41}_1 ∨ b^{5, 41}_0 ∨ false c in DIMACS: -8549 8550 8551 0 c 3 does not represent an automaton state. c -(-b^{5, 41}_2 ∧ b^{5, 41}_1 ∧ b^{5, 41}_0 ∧ true) c in CNF: c b^{5, 41}_2 ∨ -b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ false c in DIMACS: 8549 -8550 -8551 0 c -3 does not represent an automaton state. c -( b^{5, 41}_2 ∧ b^{5, 41}_1 ∧ b^{5, 41}_0 ∧ true) c in CNF: c -b^{5, 41}_2 ∨ -b^{5, 41}_1 ∨ -b^{5, 41}_0 ∨ false c in DIMACS: -8549 -8550 -8551 0 c i = 42 c -2+1 --> -1 c ( b^{5, 42}_2 ∧ b^{5, 42}_1 ∧ -b^{5, 42}_0 ∧ p_210) -> ( b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ b^{5, 43}_0) c in CNF: c -b^{5, 42}_2 ∨ -b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ -p_210 ∨ b^{5, 43}_2 c -b^{5, 42}_2 ∨ -b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ -p_210 ∨ -b^{5, 43}_1 c -b^{5, 42}_2 ∨ -b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ -p_210 ∨ b^{5, 43}_0 c in DIMACS: -8552 -8553 8554 -210 8555 0 -8552 -8553 8554 -210 -8556 0 -8552 -8553 8554 -210 8557 0 c -1+1 --> 0 c ( b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ b^{5, 42}_0 ∧ p_210) -> (-b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ -b^{5, 43}_0) c in CNF: c -b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ -p_210 ∨ -b^{5, 43}_2 c -b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ -p_210 ∨ -b^{5, 43}_1 c -b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ -p_210 ∨ -b^{5, 43}_0 c in DIMACS: -8552 8553 -8554 -210 -8555 0 -8552 8553 -8554 -210 -8556 0 -8552 8553 -8554 -210 -8557 0 c 0+1 --> 1 c (-b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ -b^{5, 42}_0 ∧ p_210) -> (-b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ b^{5, 43}_0) c in CNF: c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ -p_210 ∨ -b^{5, 43}_2 c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ -p_210 ∨ -b^{5, 43}_1 c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ -p_210 ∨ b^{5, 43}_0 c in DIMACS: 8552 8553 8554 -210 -8555 0 8552 8553 8554 -210 -8556 0 8552 8553 8554 -210 8557 0 c 1+1 --> 2 c (-b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ b^{5, 42}_0 ∧ p_210) -> (-b^{5, 43}_2 ∧ b^{5, 43}_1 ∧ -b^{5, 43}_0) c in CNF: c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ -p_210 ∨ -b^{5, 43}_2 c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ -p_210 ∨ b^{5, 43}_1 c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ -p_210 ∨ -b^{5, 43}_0 c in DIMACS: 8552 8553 -8554 -210 -8555 0 8552 8553 -8554 -210 8556 0 8552 8553 -8554 -210 -8557 0 c 2+1 --> break c (-b^{5, 42}_2 ∧ b^{5, 42}_1 ∧ -b^{5, 42}_0 ∧ p_210) -> break c in CNF: c b^{5, 42}_2 ∨ -b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ -p_210 ∨ break c in DIMACS: 8552 -8553 8554 -210 1162 0 c 2-1 --> 1 c (-b^{5, 42}_2 ∧ b^{5, 42}_1 ∧ -b^{5, 42}_0 ∧ -p_210) -> (-b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ b^{5, 43}_0) c in CNF: c b^{5, 42}_2 ∨ -b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ p_210 ∨ -b^{5, 43}_2 c b^{5, 42}_2 ∨ -b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ p_210 ∨ -b^{5, 43}_1 c b^{5, 42}_2 ∨ -b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ p_210 ∨ b^{5, 43}_0 c in DIMACS: 8552 -8553 8554 210 -8555 0 8552 -8553 8554 210 -8556 0 8552 -8553 8554 210 8557 0 c 1-1 --> 0 c (-b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ b^{5, 42}_0 ∧ -p_210) -> (-b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ -b^{5, 43}_0) c in CNF: c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ p_210 ∨ -b^{5, 43}_2 c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ p_210 ∨ -b^{5, 43}_1 c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ p_210 ∨ -b^{5, 43}_0 c in DIMACS: 8552 8553 -8554 210 -8555 0 8552 8553 -8554 210 -8556 0 8552 8553 -8554 210 -8557 0 c 0-1 --> -1 c (-b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ -b^{5, 42}_0 ∧ -p_210) -> ( b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ b^{5, 43}_0) c in CNF: c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ p_210 ∨ b^{5, 43}_2 c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ p_210 ∨ -b^{5, 43}_1 c b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ p_210 ∨ b^{5, 43}_0 c in DIMACS: 8552 8553 8554 210 8555 0 8552 8553 8554 210 -8556 0 8552 8553 8554 210 8557 0 c -1-1 --> -2 c ( b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ b^{5, 42}_0 ∧ -p_210) -> ( b^{5, 43}_2 ∧ b^{5, 43}_1 ∧ -b^{5, 43}_0) c in CNF: c -b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ p_210 ∨ b^{5, 43}_2 c -b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ p_210 ∨ b^{5, 43}_1 c -b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ p_210 ∨ -b^{5, 43}_0 c in DIMACS: -8552 8553 -8554 210 8555 0 -8552 8553 -8554 210 8556 0 -8552 8553 -8554 210 -8557 0 c -2-1 --> break c ( b^{5, 42}_2 ∧ b^{5, 42}_1 ∧ -b^{5, 42}_0 ∧ -p_210) -> break c in CNF: c -b^{5, 42}_2 ∨ -b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ p_210 ∨ break c in DIMACS: -8552 -8553 8554 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 42}_2 ∧ -b^{5, 42}_1 ∧ -b^{5, 42}_0 ∧ true) c in CNF: c -b^{5, 42}_2 ∨ b^{5, 42}_1 ∨ b^{5, 42}_0 ∨ false c in DIMACS: -8552 8553 8554 0 c 3 does not represent an automaton state. c -(-b^{5, 42}_2 ∧ b^{5, 42}_1 ∧ b^{5, 42}_0 ∧ true) c in CNF: c b^{5, 42}_2 ∨ -b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ false c in DIMACS: 8552 -8553 -8554 0 c -3 does not represent an automaton state. c -( b^{5, 42}_2 ∧ b^{5, 42}_1 ∧ b^{5, 42}_0 ∧ true) c in CNF: c -b^{5, 42}_2 ∨ -b^{5, 42}_1 ∨ -b^{5, 42}_0 ∨ false c in DIMACS: -8552 -8553 -8554 0 c i = 43 c -2+1 --> -1 c ( b^{5, 43}_2 ∧ b^{5, 43}_1 ∧ -b^{5, 43}_0 ∧ p_215) -> ( b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ b^{5, 44}_0) c in CNF: c -b^{5, 43}_2 ∨ -b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ -p_215 ∨ b^{5, 44}_2 c -b^{5, 43}_2 ∨ -b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ -p_215 ∨ -b^{5, 44}_1 c -b^{5, 43}_2 ∨ -b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ -p_215 ∨ b^{5, 44}_0 c in DIMACS: -8555 -8556 8557 -215 8558 0 -8555 -8556 8557 -215 -8559 0 -8555 -8556 8557 -215 8560 0 c -1+1 --> 0 c ( b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ b^{5, 43}_0 ∧ p_215) -> (-b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ -b^{5, 44}_0) c in CNF: c -b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ -p_215 ∨ -b^{5, 44}_2 c -b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ -p_215 ∨ -b^{5, 44}_1 c -b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ -p_215 ∨ -b^{5, 44}_0 c in DIMACS: -8555 8556 -8557 -215 -8558 0 -8555 8556 -8557 -215 -8559 0 -8555 8556 -8557 -215 -8560 0 c 0+1 --> 1 c (-b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ -b^{5, 43}_0 ∧ p_215) -> (-b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ b^{5, 44}_0) c in CNF: c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ -p_215 ∨ -b^{5, 44}_2 c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ -p_215 ∨ -b^{5, 44}_1 c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ -p_215 ∨ b^{5, 44}_0 c in DIMACS: 8555 8556 8557 -215 -8558 0 8555 8556 8557 -215 -8559 0 8555 8556 8557 -215 8560 0 c 1+1 --> 2 c (-b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ b^{5, 43}_0 ∧ p_215) -> (-b^{5, 44}_2 ∧ b^{5, 44}_1 ∧ -b^{5, 44}_0) c in CNF: c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ -p_215 ∨ -b^{5, 44}_2 c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ -p_215 ∨ b^{5, 44}_1 c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ -p_215 ∨ -b^{5, 44}_0 c in DIMACS: 8555 8556 -8557 -215 -8558 0 8555 8556 -8557 -215 8559 0 8555 8556 -8557 -215 -8560 0 c 2+1 --> break c (-b^{5, 43}_2 ∧ b^{5, 43}_1 ∧ -b^{5, 43}_0 ∧ p_215) -> break c in CNF: c b^{5, 43}_2 ∨ -b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ -p_215 ∨ break c in DIMACS: 8555 -8556 8557 -215 1162 0 c 2-1 --> 1 c (-b^{5, 43}_2 ∧ b^{5, 43}_1 ∧ -b^{5, 43}_0 ∧ -p_215) -> (-b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ b^{5, 44}_0) c in CNF: c b^{5, 43}_2 ∨ -b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ p_215 ∨ -b^{5, 44}_2 c b^{5, 43}_2 ∨ -b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ p_215 ∨ -b^{5, 44}_1 c b^{5, 43}_2 ∨ -b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ p_215 ∨ b^{5, 44}_0 c in DIMACS: 8555 -8556 8557 215 -8558 0 8555 -8556 8557 215 -8559 0 8555 -8556 8557 215 8560 0 c 1-1 --> 0 c (-b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ b^{5, 43}_0 ∧ -p_215) -> (-b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ -b^{5, 44}_0) c in CNF: c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ p_215 ∨ -b^{5, 44}_2 c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ p_215 ∨ -b^{5, 44}_1 c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ p_215 ∨ -b^{5, 44}_0 c in DIMACS: 8555 8556 -8557 215 -8558 0 8555 8556 -8557 215 -8559 0 8555 8556 -8557 215 -8560 0 c 0-1 --> -1 c (-b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ -b^{5, 43}_0 ∧ -p_215) -> ( b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ b^{5, 44}_0) c in CNF: c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ p_215 ∨ b^{5, 44}_2 c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ p_215 ∨ -b^{5, 44}_1 c b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ p_215 ∨ b^{5, 44}_0 c in DIMACS: 8555 8556 8557 215 8558 0 8555 8556 8557 215 -8559 0 8555 8556 8557 215 8560 0 c -1-1 --> -2 c ( b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ b^{5, 43}_0 ∧ -p_215) -> ( b^{5, 44}_2 ∧ b^{5, 44}_1 ∧ -b^{5, 44}_0) c in CNF: c -b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ p_215 ∨ b^{5, 44}_2 c -b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ p_215 ∨ b^{5, 44}_1 c -b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ p_215 ∨ -b^{5, 44}_0 c in DIMACS: -8555 8556 -8557 215 8558 0 -8555 8556 -8557 215 8559 0 -8555 8556 -8557 215 -8560 0 c -2-1 --> break c ( b^{5, 43}_2 ∧ b^{5, 43}_1 ∧ -b^{5, 43}_0 ∧ -p_215) -> break c in CNF: c -b^{5, 43}_2 ∨ -b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ p_215 ∨ break c in DIMACS: -8555 -8556 8557 215 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 43}_2 ∧ -b^{5, 43}_1 ∧ -b^{5, 43}_0 ∧ true) c in CNF: c -b^{5, 43}_2 ∨ b^{5, 43}_1 ∨ b^{5, 43}_0 ∨ false c in DIMACS: -8555 8556 8557 0 c 3 does not represent an automaton state. c -(-b^{5, 43}_2 ∧ b^{5, 43}_1 ∧ b^{5, 43}_0 ∧ true) c in CNF: c b^{5, 43}_2 ∨ -b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ false c in DIMACS: 8555 -8556 -8557 0 c -3 does not represent an automaton state. c -( b^{5, 43}_2 ∧ b^{5, 43}_1 ∧ b^{5, 43}_0 ∧ true) c in CNF: c -b^{5, 43}_2 ∨ -b^{5, 43}_1 ∨ -b^{5, 43}_0 ∨ false c in DIMACS: -8555 -8556 -8557 0 c i = 44 c -2+1 --> -1 c ( b^{5, 44}_2 ∧ b^{5, 44}_1 ∧ -b^{5, 44}_0 ∧ p_220) -> ( b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ b^{5, 45}_0) c in CNF: c -b^{5, 44}_2 ∨ -b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ -p_220 ∨ b^{5, 45}_2 c -b^{5, 44}_2 ∨ -b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ -p_220 ∨ -b^{5, 45}_1 c -b^{5, 44}_2 ∨ -b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ -p_220 ∨ b^{5, 45}_0 c in DIMACS: -8558 -8559 8560 -220 8561 0 -8558 -8559 8560 -220 -8562 0 -8558 -8559 8560 -220 8563 0 c -1+1 --> 0 c ( b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ b^{5, 44}_0 ∧ p_220) -> (-b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ -b^{5, 45}_0) c in CNF: c -b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ -p_220 ∨ -b^{5, 45}_2 c -b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ -p_220 ∨ -b^{5, 45}_1 c -b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ -p_220 ∨ -b^{5, 45}_0 c in DIMACS: -8558 8559 -8560 -220 -8561 0 -8558 8559 -8560 -220 -8562 0 -8558 8559 -8560 -220 -8563 0 c 0+1 --> 1 c (-b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ -b^{5, 44}_0 ∧ p_220) -> (-b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ b^{5, 45}_0) c in CNF: c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ -p_220 ∨ -b^{5, 45}_2 c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ -p_220 ∨ -b^{5, 45}_1 c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ -p_220 ∨ b^{5, 45}_0 c in DIMACS: 8558 8559 8560 -220 -8561 0 8558 8559 8560 -220 -8562 0 8558 8559 8560 -220 8563 0 c 1+1 --> 2 c (-b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ b^{5, 44}_0 ∧ p_220) -> (-b^{5, 45}_2 ∧ b^{5, 45}_1 ∧ -b^{5, 45}_0) c in CNF: c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ -p_220 ∨ -b^{5, 45}_2 c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ -p_220 ∨ b^{5, 45}_1 c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ -p_220 ∨ -b^{5, 45}_0 c in DIMACS: 8558 8559 -8560 -220 -8561 0 8558 8559 -8560 -220 8562 0 8558 8559 -8560 -220 -8563 0 c 2+1 --> break c (-b^{5, 44}_2 ∧ b^{5, 44}_1 ∧ -b^{5, 44}_0 ∧ p_220) -> break c in CNF: c b^{5, 44}_2 ∨ -b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ -p_220 ∨ break c in DIMACS: 8558 -8559 8560 -220 1162 0 c 2-1 --> 1 c (-b^{5, 44}_2 ∧ b^{5, 44}_1 ∧ -b^{5, 44}_0 ∧ -p_220) -> (-b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ b^{5, 45}_0) c in CNF: c b^{5, 44}_2 ∨ -b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ p_220 ∨ -b^{5, 45}_2 c b^{5, 44}_2 ∨ -b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ p_220 ∨ -b^{5, 45}_1 c b^{5, 44}_2 ∨ -b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ p_220 ∨ b^{5, 45}_0 c in DIMACS: 8558 -8559 8560 220 -8561 0 8558 -8559 8560 220 -8562 0 8558 -8559 8560 220 8563 0 c 1-1 --> 0 c (-b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ b^{5, 44}_0 ∧ -p_220) -> (-b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ -b^{5, 45}_0) c in CNF: c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ p_220 ∨ -b^{5, 45}_2 c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ p_220 ∨ -b^{5, 45}_1 c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ p_220 ∨ -b^{5, 45}_0 c in DIMACS: 8558 8559 -8560 220 -8561 0 8558 8559 -8560 220 -8562 0 8558 8559 -8560 220 -8563 0 c 0-1 --> -1 c (-b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ -b^{5, 44}_0 ∧ -p_220) -> ( b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ b^{5, 45}_0) c in CNF: c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ p_220 ∨ b^{5, 45}_2 c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ p_220 ∨ -b^{5, 45}_1 c b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ p_220 ∨ b^{5, 45}_0 c in DIMACS: 8558 8559 8560 220 8561 0 8558 8559 8560 220 -8562 0 8558 8559 8560 220 8563 0 c -1-1 --> -2 c ( b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ b^{5, 44}_0 ∧ -p_220) -> ( b^{5, 45}_2 ∧ b^{5, 45}_1 ∧ -b^{5, 45}_0) c in CNF: c -b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ p_220 ∨ b^{5, 45}_2 c -b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ p_220 ∨ b^{5, 45}_1 c -b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ p_220 ∨ -b^{5, 45}_0 c in DIMACS: -8558 8559 -8560 220 8561 0 -8558 8559 -8560 220 8562 0 -8558 8559 -8560 220 -8563 0 c -2-1 --> break c ( b^{5, 44}_2 ∧ b^{5, 44}_1 ∧ -b^{5, 44}_0 ∧ -p_220) -> break c in CNF: c -b^{5, 44}_2 ∨ -b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ p_220 ∨ break c in DIMACS: -8558 -8559 8560 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 44}_2 ∧ -b^{5, 44}_1 ∧ -b^{5, 44}_0 ∧ true) c in CNF: c -b^{5, 44}_2 ∨ b^{5, 44}_1 ∨ b^{5, 44}_0 ∨ false c in DIMACS: -8558 8559 8560 0 c 3 does not represent an automaton state. c -(-b^{5, 44}_2 ∧ b^{5, 44}_1 ∧ b^{5, 44}_0 ∧ true) c in CNF: c b^{5, 44}_2 ∨ -b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ false c in DIMACS: 8558 -8559 -8560 0 c -3 does not represent an automaton state. c -( b^{5, 44}_2 ∧ b^{5, 44}_1 ∧ b^{5, 44}_0 ∧ true) c in CNF: c -b^{5, 44}_2 ∨ -b^{5, 44}_1 ∨ -b^{5, 44}_0 ∨ false c in DIMACS: -8558 -8559 -8560 0 c i = 45 c -2+1 --> -1 c ( b^{5, 45}_2 ∧ b^{5, 45}_1 ∧ -b^{5, 45}_0 ∧ p_225) -> ( b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ b^{5, 46}_0) c in CNF: c -b^{5, 45}_2 ∨ -b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ -p_225 ∨ b^{5, 46}_2 c -b^{5, 45}_2 ∨ -b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ -p_225 ∨ -b^{5, 46}_1 c -b^{5, 45}_2 ∨ -b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ -p_225 ∨ b^{5, 46}_0 c in DIMACS: -8561 -8562 8563 -225 8564 0 -8561 -8562 8563 -225 -8565 0 -8561 -8562 8563 -225 8566 0 c -1+1 --> 0 c ( b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ b^{5, 45}_0 ∧ p_225) -> (-b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ -b^{5, 46}_0) c in CNF: c -b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ -p_225 ∨ -b^{5, 46}_2 c -b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ -p_225 ∨ -b^{5, 46}_1 c -b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ -p_225 ∨ -b^{5, 46}_0 c in DIMACS: -8561 8562 -8563 -225 -8564 0 -8561 8562 -8563 -225 -8565 0 -8561 8562 -8563 -225 -8566 0 c 0+1 --> 1 c (-b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ -b^{5, 45}_0 ∧ p_225) -> (-b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ b^{5, 46}_0) c in CNF: c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ -p_225 ∨ -b^{5, 46}_2 c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ -p_225 ∨ -b^{5, 46}_1 c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ -p_225 ∨ b^{5, 46}_0 c in DIMACS: 8561 8562 8563 -225 -8564 0 8561 8562 8563 -225 -8565 0 8561 8562 8563 -225 8566 0 c 1+1 --> 2 c (-b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ b^{5, 45}_0 ∧ p_225) -> (-b^{5, 46}_2 ∧ b^{5, 46}_1 ∧ -b^{5, 46}_0) c in CNF: c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ -p_225 ∨ -b^{5, 46}_2 c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ -p_225 ∨ b^{5, 46}_1 c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ -p_225 ∨ -b^{5, 46}_0 c in DIMACS: 8561 8562 -8563 -225 -8564 0 8561 8562 -8563 -225 8565 0 8561 8562 -8563 -225 -8566 0 c 2+1 --> break c (-b^{5, 45}_2 ∧ b^{5, 45}_1 ∧ -b^{5, 45}_0 ∧ p_225) -> break c in CNF: c b^{5, 45}_2 ∨ -b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ -p_225 ∨ break c in DIMACS: 8561 -8562 8563 -225 1162 0 c 2-1 --> 1 c (-b^{5, 45}_2 ∧ b^{5, 45}_1 ∧ -b^{5, 45}_0 ∧ -p_225) -> (-b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ b^{5, 46}_0) c in CNF: c b^{5, 45}_2 ∨ -b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ p_225 ∨ -b^{5, 46}_2 c b^{5, 45}_2 ∨ -b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ p_225 ∨ -b^{5, 46}_1 c b^{5, 45}_2 ∨ -b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ p_225 ∨ b^{5, 46}_0 c in DIMACS: 8561 -8562 8563 225 -8564 0 8561 -8562 8563 225 -8565 0 8561 -8562 8563 225 8566 0 c 1-1 --> 0 c (-b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ b^{5, 45}_0 ∧ -p_225) -> (-b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ -b^{5, 46}_0) c in CNF: c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ p_225 ∨ -b^{5, 46}_2 c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ p_225 ∨ -b^{5, 46}_1 c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ p_225 ∨ -b^{5, 46}_0 c in DIMACS: 8561 8562 -8563 225 -8564 0 8561 8562 -8563 225 -8565 0 8561 8562 -8563 225 -8566 0 c 0-1 --> -1 c (-b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ -b^{5, 45}_0 ∧ -p_225) -> ( b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ b^{5, 46}_0) c in CNF: c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ p_225 ∨ b^{5, 46}_2 c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ p_225 ∨ -b^{5, 46}_1 c b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ p_225 ∨ b^{5, 46}_0 c in DIMACS: 8561 8562 8563 225 8564 0 8561 8562 8563 225 -8565 0 8561 8562 8563 225 8566 0 c -1-1 --> -2 c ( b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ b^{5, 45}_0 ∧ -p_225) -> ( b^{5, 46}_2 ∧ b^{5, 46}_1 ∧ -b^{5, 46}_0) c in CNF: c -b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ p_225 ∨ b^{5, 46}_2 c -b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ p_225 ∨ b^{5, 46}_1 c -b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ p_225 ∨ -b^{5, 46}_0 c in DIMACS: -8561 8562 -8563 225 8564 0 -8561 8562 -8563 225 8565 0 -8561 8562 -8563 225 -8566 0 c -2-1 --> break c ( b^{5, 45}_2 ∧ b^{5, 45}_1 ∧ -b^{5, 45}_0 ∧ -p_225) -> break c in CNF: c -b^{5, 45}_2 ∨ -b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ p_225 ∨ break c in DIMACS: -8561 -8562 8563 225 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 45}_2 ∧ -b^{5, 45}_1 ∧ -b^{5, 45}_0 ∧ true) c in CNF: c -b^{5, 45}_2 ∨ b^{5, 45}_1 ∨ b^{5, 45}_0 ∨ false c in DIMACS: -8561 8562 8563 0 c 3 does not represent an automaton state. c -(-b^{5, 45}_2 ∧ b^{5, 45}_1 ∧ b^{5, 45}_0 ∧ true) c in CNF: c b^{5, 45}_2 ∨ -b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ false c in DIMACS: 8561 -8562 -8563 0 c -3 does not represent an automaton state. c -( b^{5, 45}_2 ∧ b^{5, 45}_1 ∧ b^{5, 45}_0 ∧ true) c in CNF: c -b^{5, 45}_2 ∨ -b^{5, 45}_1 ∨ -b^{5, 45}_0 ∨ false c in DIMACS: -8561 -8562 -8563 0 c i = 46 c -2+1 --> -1 c ( b^{5, 46}_2 ∧ b^{5, 46}_1 ∧ -b^{5, 46}_0 ∧ p_230) -> ( b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ b^{5, 47}_0) c in CNF: c -b^{5, 46}_2 ∨ -b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ -p_230 ∨ b^{5, 47}_2 c -b^{5, 46}_2 ∨ -b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ -p_230 ∨ -b^{5, 47}_1 c -b^{5, 46}_2 ∨ -b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ -p_230 ∨ b^{5, 47}_0 c in DIMACS: -8564 -8565 8566 -230 8567 0 -8564 -8565 8566 -230 -8568 0 -8564 -8565 8566 -230 8569 0 c -1+1 --> 0 c ( b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ b^{5, 46}_0 ∧ p_230) -> (-b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ -b^{5, 47}_0) c in CNF: c -b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ -p_230 ∨ -b^{5, 47}_2 c -b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ -p_230 ∨ -b^{5, 47}_1 c -b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ -p_230 ∨ -b^{5, 47}_0 c in DIMACS: -8564 8565 -8566 -230 -8567 0 -8564 8565 -8566 -230 -8568 0 -8564 8565 -8566 -230 -8569 0 c 0+1 --> 1 c (-b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ -b^{5, 46}_0 ∧ p_230) -> (-b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ b^{5, 47}_0) c in CNF: c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ -p_230 ∨ -b^{5, 47}_2 c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ -p_230 ∨ -b^{5, 47}_1 c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ -p_230 ∨ b^{5, 47}_0 c in DIMACS: 8564 8565 8566 -230 -8567 0 8564 8565 8566 -230 -8568 0 8564 8565 8566 -230 8569 0 c 1+1 --> 2 c (-b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ b^{5, 46}_0 ∧ p_230) -> (-b^{5, 47}_2 ∧ b^{5, 47}_1 ∧ -b^{5, 47}_0) c in CNF: c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ -p_230 ∨ -b^{5, 47}_2 c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ -p_230 ∨ b^{5, 47}_1 c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ -p_230 ∨ -b^{5, 47}_0 c in DIMACS: 8564 8565 -8566 -230 -8567 0 8564 8565 -8566 -230 8568 0 8564 8565 -8566 -230 -8569 0 c 2+1 --> break c (-b^{5, 46}_2 ∧ b^{5, 46}_1 ∧ -b^{5, 46}_0 ∧ p_230) -> break c in CNF: c b^{5, 46}_2 ∨ -b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ -p_230 ∨ break c in DIMACS: 8564 -8565 8566 -230 1162 0 c 2-1 --> 1 c (-b^{5, 46}_2 ∧ b^{5, 46}_1 ∧ -b^{5, 46}_0 ∧ -p_230) -> (-b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ b^{5, 47}_0) c in CNF: c b^{5, 46}_2 ∨ -b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ p_230 ∨ -b^{5, 47}_2 c b^{5, 46}_2 ∨ -b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ p_230 ∨ -b^{5, 47}_1 c b^{5, 46}_2 ∨ -b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ p_230 ∨ b^{5, 47}_0 c in DIMACS: 8564 -8565 8566 230 -8567 0 8564 -8565 8566 230 -8568 0 8564 -8565 8566 230 8569 0 c 1-1 --> 0 c (-b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ b^{5, 46}_0 ∧ -p_230) -> (-b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ -b^{5, 47}_0) c in CNF: c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ p_230 ∨ -b^{5, 47}_2 c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ p_230 ∨ -b^{5, 47}_1 c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ p_230 ∨ -b^{5, 47}_0 c in DIMACS: 8564 8565 -8566 230 -8567 0 8564 8565 -8566 230 -8568 0 8564 8565 -8566 230 -8569 0 c 0-1 --> -1 c (-b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ -b^{5, 46}_0 ∧ -p_230) -> ( b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ b^{5, 47}_0) c in CNF: c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ p_230 ∨ b^{5, 47}_2 c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ p_230 ∨ -b^{5, 47}_1 c b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ p_230 ∨ b^{5, 47}_0 c in DIMACS: 8564 8565 8566 230 8567 0 8564 8565 8566 230 -8568 0 8564 8565 8566 230 8569 0 c -1-1 --> -2 c ( b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ b^{5, 46}_0 ∧ -p_230) -> ( b^{5, 47}_2 ∧ b^{5, 47}_1 ∧ -b^{5, 47}_0) c in CNF: c -b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ p_230 ∨ b^{5, 47}_2 c -b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ p_230 ∨ b^{5, 47}_1 c -b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ p_230 ∨ -b^{5, 47}_0 c in DIMACS: -8564 8565 -8566 230 8567 0 -8564 8565 -8566 230 8568 0 -8564 8565 -8566 230 -8569 0 c -2-1 --> break c ( b^{5, 46}_2 ∧ b^{5, 46}_1 ∧ -b^{5, 46}_0 ∧ -p_230) -> break c in CNF: c -b^{5, 46}_2 ∨ -b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ p_230 ∨ break c in DIMACS: -8564 -8565 8566 230 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 46}_2 ∧ -b^{5, 46}_1 ∧ -b^{5, 46}_0 ∧ true) c in CNF: c -b^{5, 46}_2 ∨ b^{5, 46}_1 ∨ b^{5, 46}_0 ∨ false c in DIMACS: -8564 8565 8566 0 c 3 does not represent an automaton state. c -(-b^{5, 46}_2 ∧ b^{5, 46}_1 ∧ b^{5, 46}_0 ∧ true) c in CNF: c b^{5, 46}_2 ∨ -b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ false c in DIMACS: 8564 -8565 -8566 0 c -3 does not represent an automaton state. c -( b^{5, 46}_2 ∧ b^{5, 46}_1 ∧ b^{5, 46}_0 ∧ true) c in CNF: c -b^{5, 46}_2 ∨ -b^{5, 46}_1 ∨ -b^{5, 46}_0 ∨ false c in DIMACS: -8564 -8565 -8566 0 c i = 47 c -2+1 --> -1 c ( b^{5, 47}_2 ∧ b^{5, 47}_1 ∧ -b^{5, 47}_0 ∧ p_235) -> ( b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ b^{5, 48}_0) c in CNF: c -b^{5, 47}_2 ∨ -b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ -p_235 ∨ b^{5, 48}_2 c -b^{5, 47}_2 ∨ -b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ -p_235 ∨ -b^{5, 48}_1 c -b^{5, 47}_2 ∨ -b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ -p_235 ∨ b^{5, 48}_0 c in DIMACS: -8567 -8568 8569 -235 8570 0 -8567 -8568 8569 -235 -8571 0 -8567 -8568 8569 -235 8572 0 c -1+1 --> 0 c ( b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ b^{5, 47}_0 ∧ p_235) -> (-b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ -b^{5, 48}_0) c in CNF: c -b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ -p_235 ∨ -b^{5, 48}_2 c -b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ -p_235 ∨ -b^{5, 48}_1 c -b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ -p_235 ∨ -b^{5, 48}_0 c in DIMACS: -8567 8568 -8569 -235 -8570 0 -8567 8568 -8569 -235 -8571 0 -8567 8568 -8569 -235 -8572 0 c 0+1 --> 1 c (-b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ -b^{5, 47}_0 ∧ p_235) -> (-b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ b^{5, 48}_0) c in CNF: c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ -p_235 ∨ -b^{5, 48}_2 c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ -p_235 ∨ -b^{5, 48}_1 c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ -p_235 ∨ b^{5, 48}_0 c in DIMACS: 8567 8568 8569 -235 -8570 0 8567 8568 8569 -235 -8571 0 8567 8568 8569 -235 8572 0 c 1+1 --> 2 c (-b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ b^{5, 47}_0 ∧ p_235) -> (-b^{5, 48}_2 ∧ b^{5, 48}_1 ∧ -b^{5, 48}_0) c in CNF: c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ -p_235 ∨ -b^{5, 48}_2 c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ -p_235 ∨ b^{5, 48}_1 c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ -p_235 ∨ -b^{5, 48}_0 c in DIMACS: 8567 8568 -8569 -235 -8570 0 8567 8568 -8569 -235 8571 0 8567 8568 -8569 -235 -8572 0 c 2+1 --> break c (-b^{5, 47}_2 ∧ b^{5, 47}_1 ∧ -b^{5, 47}_0 ∧ p_235) -> break c in CNF: c b^{5, 47}_2 ∨ -b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ -p_235 ∨ break c in DIMACS: 8567 -8568 8569 -235 1162 0 c 2-1 --> 1 c (-b^{5, 47}_2 ∧ b^{5, 47}_1 ∧ -b^{5, 47}_0 ∧ -p_235) -> (-b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ b^{5, 48}_0) c in CNF: c b^{5, 47}_2 ∨ -b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ p_235 ∨ -b^{5, 48}_2 c b^{5, 47}_2 ∨ -b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ p_235 ∨ -b^{5, 48}_1 c b^{5, 47}_2 ∨ -b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ p_235 ∨ b^{5, 48}_0 c in DIMACS: 8567 -8568 8569 235 -8570 0 8567 -8568 8569 235 -8571 0 8567 -8568 8569 235 8572 0 c 1-1 --> 0 c (-b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ b^{5, 47}_0 ∧ -p_235) -> (-b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ -b^{5, 48}_0) c in CNF: c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ p_235 ∨ -b^{5, 48}_2 c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ p_235 ∨ -b^{5, 48}_1 c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ p_235 ∨ -b^{5, 48}_0 c in DIMACS: 8567 8568 -8569 235 -8570 0 8567 8568 -8569 235 -8571 0 8567 8568 -8569 235 -8572 0 c 0-1 --> -1 c (-b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ -b^{5, 47}_0 ∧ -p_235) -> ( b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ b^{5, 48}_0) c in CNF: c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ p_235 ∨ b^{5, 48}_2 c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ p_235 ∨ -b^{5, 48}_1 c b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ p_235 ∨ b^{5, 48}_0 c in DIMACS: 8567 8568 8569 235 8570 0 8567 8568 8569 235 -8571 0 8567 8568 8569 235 8572 0 c -1-1 --> -2 c ( b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ b^{5, 47}_0 ∧ -p_235) -> ( b^{5, 48}_2 ∧ b^{5, 48}_1 ∧ -b^{5, 48}_0) c in CNF: c -b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ p_235 ∨ b^{5, 48}_2 c -b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ p_235 ∨ b^{5, 48}_1 c -b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ p_235 ∨ -b^{5, 48}_0 c in DIMACS: -8567 8568 -8569 235 8570 0 -8567 8568 -8569 235 8571 0 -8567 8568 -8569 235 -8572 0 c -2-1 --> break c ( b^{5, 47}_2 ∧ b^{5, 47}_1 ∧ -b^{5, 47}_0 ∧ -p_235) -> break c in CNF: c -b^{5, 47}_2 ∨ -b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ p_235 ∨ break c in DIMACS: -8567 -8568 8569 235 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 47}_2 ∧ -b^{5, 47}_1 ∧ -b^{5, 47}_0 ∧ true) c in CNF: c -b^{5, 47}_2 ∨ b^{5, 47}_1 ∨ b^{5, 47}_0 ∨ false c in DIMACS: -8567 8568 8569 0 c 3 does not represent an automaton state. c -(-b^{5, 47}_2 ∧ b^{5, 47}_1 ∧ b^{5, 47}_0 ∧ true) c in CNF: c b^{5, 47}_2 ∨ -b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ false c in DIMACS: 8567 -8568 -8569 0 c -3 does not represent an automaton state. c -( b^{5, 47}_2 ∧ b^{5, 47}_1 ∧ b^{5, 47}_0 ∧ true) c in CNF: c -b^{5, 47}_2 ∨ -b^{5, 47}_1 ∨ -b^{5, 47}_0 ∨ false c in DIMACS: -8567 -8568 -8569 0 c i = 48 c -2+1 --> -1 c ( b^{5, 48}_2 ∧ b^{5, 48}_1 ∧ -b^{5, 48}_0 ∧ p_240) -> ( b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ b^{5, 49}_0) c in CNF: c -b^{5, 48}_2 ∨ -b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ -p_240 ∨ b^{5, 49}_2 c -b^{5, 48}_2 ∨ -b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ -p_240 ∨ -b^{5, 49}_1 c -b^{5, 48}_2 ∨ -b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ -p_240 ∨ b^{5, 49}_0 c in DIMACS: -8570 -8571 8572 -240 8573 0 -8570 -8571 8572 -240 -8574 0 -8570 -8571 8572 -240 8575 0 c -1+1 --> 0 c ( b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ b^{5, 48}_0 ∧ p_240) -> (-b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ -b^{5, 49}_0) c in CNF: c -b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ -p_240 ∨ -b^{5, 49}_2 c -b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ -p_240 ∨ -b^{5, 49}_1 c -b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ -p_240 ∨ -b^{5, 49}_0 c in DIMACS: -8570 8571 -8572 -240 -8573 0 -8570 8571 -8572 -240 -8574 0 -8570 8571 -8572 -240 -8575 0 c 0+1 --> 1 c (-b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ -b^{5, 48}_0 ∧ p_240) -> (-b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ b^{5, 49}_0) c in CNF: c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ -p_240 ∨ -b^{5, 49}_2 c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ -p_240 ∨ -b^{5, 49}_1 c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ -p_240 ∨ b^{5, 49}_0 c in DIMACS: 8570 8571 8572 -240 -8573 0 8570 8571 8572 -240 -8574 0 8570 8571 8572 -240 8575 0 c 1+1 --> 2 c (-b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ b^{5, 48}_0 ∧ p_240) -> (-b^{5, 49}_2 ∧ b^{5, 49}_1 ∧ -b^{5, 49}_0) c in CNF: c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ -p_240 ∨ -b^{5, 49}_2 c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ -p_240 ∨ b^{5, 49}_1 c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ -p_240 ∨ -b^{5, 49}_0 c in DIMACS: 8570 8571 -8572 -240 -8573 0 8570 8571 -8572 -240 8574 0 8570 8571 -8572 -240 -8575 0 c 2+1 --> break c (-b^{5, 48}_2 ∧ b^{5, 48}_1 ∧ -b^{5, 48}_0 ∧ p_240) -> break c in CNF: c b^{5, 48}_2 ∨ -b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ -p_240 ∨ break c in DIMACS: 8570 -8571 8572 -240 1162 0 c 2-1 --> 1 c (-b^{5, 48}_2 ∧ b^{5, 48}_1 ∧ -b^{5, 48}_0 ∧ -p_240) -> (-b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ b^{5, 49}_0) c in CNF: c b^{5, 48}_2 ∨ -b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ p_240 ∨ -b^{5, 49}_2 c b^{5, 48}_2 ∨ -b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ p_240 ∨ -b^{5, 49}_1 c b^{5, 48}_2 ∨ -b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ p_240 ∨ b^{5, 49}_0 c in DIMACS: 8570 -8571 8572 240 -8573 0 8570 -8571 8572 240 -8574 0 8570 -8571 8572 240 8575 0 c 1-1 --> 0 c (-b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ b^{5, 48}_0 ∧ -p_240) -> (-b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ -b^{5, 49}_0) c in CNF: c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ p_240 ∨ -b^{5, 49}_2 c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ p_240 ∨ -b^{5, 49}_1 c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ p_240 ∨ -b^{5, 49}_0 c in DIMACS: 8570 8571 -8572 240 -8573 0 8570 8571 -8572 240 -8574 0 8570 8571 -8572 240 -8575 0 c 0-1 --> -1 c (-b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ -b^{5, 48}_0 ∧ -p_240) -> ( b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ b^{5, 49}_0) c in CNF: c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ p_240 ∨ b^{5, 49}_2 c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ p_240 ∨ -b^{5, 49}_1 c b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ p_240 ∨ b^{5, 49}_0 c in DIMACS: 8570 8571 8572 240 8573 0 8570 8571 8572 240 -8574 0 8570 8571 8572 240 8575 0 c -1-1 --> -2 c ( b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ b^{5, 48}_0 ∧ -p_240) -> ( b^{5, 49}_2 ∧ b^{5, 49}_1 ∧ -b^{5, 49}_0) c in CNF: c -b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ p_240 ∨ b^{5, 49}_2 c -b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ p_240 ∨ b^{5, 49}_1 c -b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ p_240 ∨ -b^{5, 49}_0 c in DIMACS: -8570 8571 -8572 240 8573 0 -8570 8571 -8572 240 8574 0 -8570 8571 -8572 240 -8575 0 c -2-1 --> break c ( b^{5, 48}_2 ∧ b^{5, 48}_1 ∧ -b^{5, 48}_0 ∧ -p_240) -> break c in CNF: c -b^{5, 48}_2 ∨ -b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ p_240 ∨ break c in DIMACS: -8570 -8571 8572 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 48}_2 ∧ -b^{5, 48}_1 ∧ -b^{5, 48}_0 ∧ true) c in CNF: c -b^{5, 48}_2 ∨ b^{5, 48}_1 ∨ b^{5, 48}_0 ∨ false c in DIMACS: -8570 8571 8572 0 c 3 does not represent an automaton state. c -(-b^{5, 48}_2 ∧ b^{5, 48}_1 ∧ b^{5, 48}_0 ∧ true) c in CNF: c b^{5, 48}_2 ∨ -b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ false c in DIMACS: 8570 -8571 -8572 0 c -3 does not represent an automaton state. c -( b^{5, 48}_2 ∧ b^{5, 48}_1 ∧ b^{5, 48}_0 ∧ true) c in CNF: c -b^{5, 48}_2 ∨ -b^{5, 48}_1 ∨ -b^{5, 48}_0 ∨ false c in DIMACS: -8570 -8571 -8572 0 c i = 49 c -2+1 --> -1 c ( b^{5, 49}_2 ∧ b^{5, 49}_1 ∧ -b^{5, 49}_0 ∧ p_245) -> ( b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ b^{5, 50}_0) c in CNF: c -b^{5, 49}_2 ∨ -b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ -p_245 ∨ b^{5, 50}_2 c -b^{5, 49}_2 ∨ -b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ -p_245 ∨ -b^{5, 50}_1 c -b^{5, 49}_2 ∨ -b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ -p_245 ∨ b^{5, 50}_0 c in DIMACS: -8573 -8574 8575 -245 8576 0 -8573 -8574 8575 -245 -8577 0 -8573 -8574 8575 -245 8578 0 c -1+1 --> 0 c ( b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ b^{5, 49}_0 ∧ p_245) -> (-b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ -b^{5, 50}_0) c in CNF: c -b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ -p_245 ∨ -b^{5, 50}_2 c -b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ -p_245 ∨ -b^{5, 50}_1 c -b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ -p_245 ∨ -b^{5, 50}_0 c in DIMACS: -8573 8574 -8575 -245 -8576 0 -8573 8574 -8575 -245 -8577 0 -8573 8574 -8575 -245 -8578 0 c 0+1 --> 1 c (-b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ -b^{5, 49}_0 ∧ p_245) -> (-b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ b^{5, 50}_0) c in CNF: c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ -p_245 ∨ -b^{5, 50}_2 c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ -p_245 ∨ -b^{5, 50}_1 c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ -p_245 ∨ b^{5, 50}_0 c in DIMACS: 8573 8574 8575 -245 -8576 0 8573 8574 8575 -245 -8577 0 8573 8574 8575 -245 8578 0 c 1+1 --> 2 c (-b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ b^{5, 49}_0 ∧ p_245) -> (-b^{5, 50}_2 ∧ b^{5, 50}_1 ∧ -b^{5, 50}_0) c in CNF: c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ -p_245 ∨ -b^{5, 50}_2 c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ -p_245 ∨ b^{5, 50}_1 c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ -p_245 ∨ -b^{5, 50}_0 c in DIMACS: 8573 8574 -8575 -245 -8576 0 8573 8574 -8575 -245 8577 0 8573 8574 -8575 -245 -8578 0 c 2+1 --> break c (-b^{5, 49}_2 ∧ b^{5, 49}_1 ∧ -b^{5, 49}_0 ∧ p_245) -> break c in CNF: c b^{5, 49}_2 ∨ -b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ -p_245 ∨ break c in DIMACS: 8573 -8574 8575 -245 1162 0 c 2-1 --> 1 c (-b^{5, 49}_2 ∧ b^{5, 49}_1 ∧ -b^{5, 49}_0 ∧ -p_245) -> (-b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ b^{5, 50}_0) c in CNF: c b^{5, 49}_2 ∨ -b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ p_245 ∨ -b^{5, 50}_2 c b^{5, 49}_2 ∨ -b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ p_245 ∨ -b^{5, 50}_1 c b^{5, 49}_2 ∨ -b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ p_245 ∨ b^{5, 50}_0 c in DIMACS: 8573 -8574 8575 245 -8576 0 8573 -8574 8575 245 -8577 0 8573 -8574 8575 245 8578 0 c 1-1 --> 0 c (-b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ b^{5, 49}_0 ∧ -p_245) -> (-b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ -b^{5, 50}_0) c in CNF: c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ p_245 ∨ -b^{5, 50}_2 c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ p_245 ∨ -b^{5, 50}_1 c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ p_245 ∨ -b^{5, 50}_0 c in DIMACS: 8573 8574 -8575 245 -8576 0 8573 8574 -8575 245 -8577 0 8573 8574 -8575 245 -8578 0 c 0-1 --> -1 c (-b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ -b^{5, 49}_0 ∧ -p_245) -> ( b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ b^{5, 50}_0) c in CNF: c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ p_245 ∨ b^{5, 50}_2 c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ p_245 ∨ -b^{5, 50}_1 c b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ p_245 ∨ b^{5, 50}_0 c in DIMACS: 8573 8574 8575 245 8576 0 8573 8574 8575 245 -8577 0 8573 8574 8575 245 8578 0 c -1-1 --> -2 c ( b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ b^{5, 49}_0 ∧ -p_245) -> ( b^{5, 50}_2 ∧ b^{5, 50}_1 ∧ -b^{5, 50}_0) c in CNF: c -b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ p_245 ∨ b^{5, 50}_2 c -b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ p_245 ∨ b^{5, 50}_1 c -b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ p_245 ∨ -b^{5, 50}_0 c in DIMACS: -8573 8574 -8575 245 8576 0 -8573 8574 -8575 245 8577 0 -8573 8574 -8575 245 -8578 0 c -2-1 --> break c ( b^{5, 49}_2 ∧ b^{5, 49}_1 ∧ -b^{5, 49}_0 ∧ -p_245) -> break c in CNF: c -b^{5, 49}_2 ∨ -b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ p_245 ∨ break c in DIMACS: -8573 -8574 8575 245 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 49}_2 ∧ -b^{5, 49}_1 ∧ -b^{5, 49}_0 ∧ true) c in CNF: c -b^{5, 49}_2 ∨ b^{5, 49}_1 ∨ b^{5, 49}_0 ∨ false c in DIMACS: -8573 8574 8575 0 c 3 does not represent an automaton state. c -(-b^{5, 49}_2 ∧ b^{5, 49}_1 ∧ b^{5, 49}_0 ∧ true) c in CNF: c b^{5, 49}_2 ∨ -b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ false c in DIMACS: 8573 -8574 -8575 0 c -3 does not represent an automaton state. c -( b^{5, 49}_2 ∧ b^{5, 49}_1 ∧ b^{5, 49}_0 ∧ true) c in CNF: c -b^{5, 49}_2 ∨ -b^{5, 49}_1 ∨ -b^{5, 49}_0 ∨ false c in DIMACS: -8573 -8574 -8575 0 c i = 50 c -2+1 --> -1 c ( b^{5, 50}_2 ∧ b^{5, 50}_1 ∧ -b^{5, 50}_0 ∧ p_250) -> ( b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ b^{5, 51}_0) c in CNF: c -b^{5, 50}_2 ∨ -b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ -p_250 ∨ b^{5, 51}_2 c -b^{5, 50}_2 ∨ -b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ -p_250 ∨ -b^{5, 51}_1 c -b^{5, 50}_2 ∨ -b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ -p_250 ∨ b^{5, 51}_0 c in DIMACS: -8576 -8577 8578 -250 8579 0 -8576 -8577 8578 -250 -8580 0 -8576 -8577 8578 -250 8581 0 c -1+1 --> 0 c ( b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ b^{5, 50}_0 ∧ p_250) -> (-b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ -b^{5, 51}_0) c in CNF: c -b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ -p_250 ∨ -b^{5, 51}_2 c -b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ -p_250 ∨ -b^{5, 51}_1 c -b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ -p_250 ∨ -b^{5, 51}_0 c in DIMACS: -8576 8577 -8578 -250 -8579 0 -8576 8577 -8578 -250 -8580 0 -8576 8577 -8578 -250 -8581 0 c 0+1 --> 1 c (-b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ -b^{5, 50}_0 ∧ p_250) -> (-b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ b^{5, 51}_0) c in CNF: c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ -p_250 ∨ -b^{5, 51}_2 c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ -p_250 ∨ -b^{5, 51}_1 c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ -p_250 ∨ b^{5, 51}_0 c in DIMACS: 8576 8577 8578 -250 -8579 0 8576 8577 8578 -250 -8580 0 8576 8577 8578 -250 8581 0 c 1+1 --> 2 c (-b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ b^{5, 50}_0 ∧ p_250) -> (-b^{5, 51}_2 ∧ b^{5, 51}_1 ∧ -b^{5, 51}_0) c in CNF: c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ -p_250 ∨ -b^{5, 51}_2 c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ -p_250 ∨ b^{5, 51}_1 c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ -p_250 ∨ -b^{5, 51}_0 c in DIMACS: 8576 8577 -8578 -250 -8579 0 8576 8577 -8578 -250 8580 0 8576 8577 -8578 -250 -8581 0 c 2+1 --> break c (-b^{5, 50}_2 ∧ b^{5, 50}_1 ∧ -b^{5, 50}_0 ∧ p_250) -> break c in CNF: c b^{5, 50}_2 ∨ -b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ -p_250 ∨ break c in DIMACS: 8576 -8577 8578 -250 1162 0 c 2-1 --> 1 c (-b^{5, 50}_2 ∧ b^{5, 50}_1 ∧ -b^{5, 50}_0 ∧ -p_250) -> (-b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ b^{5, 51}_0) c in CNF: c b^{5, 50}_2 ∨ -b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ p_250 ∨ -b^{5, 51}_2 c b^{5, 50}_2 ∨ -b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ p_250 ∨ -b^{5, 51}_1 c b^{5, 50}_2 ∨ -b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ p_250 ∨ b^{5, 51}_0 c in DIMACS: 8576 -8577 8578 250 -8579 0 8576 -8577 8578 250 -8580 0 8576 -8577 8578 250 8581 0 c 1-1 --> 0 c (-b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ b^{5, 50}_0 ∧ -p_250) -> (-b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ -b^{5, 51}_0) c in CNF: c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ p_250 ∨ -b^{5, 51}_2 c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ p_250 ∨ -b^{5, 51}_1 c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ p_250 ∨ -b^{5, 51}_0 c in DIMACS: 8576 8577 -8578 250 -8579 0 8576 8577 -8578 250 -8580 0 8576 8577 -8578 250 -8581 0 c 0-1 --> -1 c (-b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ -b^{5, 50}_0 ∧ -p_250) -> ( b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ b^{5, 51}_0) c in CNF: c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ p_250 ∨ b^{5, 51}_2 c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ p_250 ∨ -b^{5, 51}_1 c b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ p_250 ∨ b^{5, 51}_0 c in DIMACS: 8576 8577 8578 250 8579 0 8576 8577 8578 250 -8580 0 8576 8577 8578 250 8581 0 c -1-1 --> -2 c ( b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ b^{5, 50}_0 ∧ -p_250) -> ( b^{5, 51}_2 ∧ b^{5, 51}_1 ∧ -b^{5, 51}_0) c in CNF: c -b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ p_250 ∨ b^{5, 51}_2 c -b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ p_250 ∨ b^{5, 51}_1 c -b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ p_250 ∨ -b^{5, 51}_0 c in DIMACS: -8576 8577 -8578 250 8579 0 -8576 8577 -8578 250 8580 0 -8576 8577 -8578 250 -8581 0 c -2-1 --> break c ( b^{5, 50}_2 ∧ b^{5, 50}_1 ∧ -b^{5, 50}_0 ∧ -p_250) -> break c in CNF: c -b^{5, 50}_2 ∨ -b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ p_250 ∨ break c in DIMACS: -8576 -8577 8578 250 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 50}_2 ∧ -b^{5, 50}_1 ∧ -b^{5, 50}_0 ∧ true) c in CNF: c -b^{5, 50}_2 ∨ b^{5, 50}_1 ∨ b^{5, 50}_0 ∨ false c in DIMACS: -8576 8577 8578 0 c 3 does not represent an automaton state. c -(-b^{5, 50}_2 ∧ b^{5, 50}_1 ∧ b^{5, 50}_0 ∧ true) c in CNF: c b^{5, 50}_2 ∨ -b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ false c in DIMACS: 8576 -8577 -8578 0 c -3 does not represent an automaton state. c -( b^{5, 50}_2 ∧ b^{5, 50}_1 ∧ b^{5, 50}_0 ∧ true) c in CNF: c -b^{5, 50}_2 ∨ -b^{5, 50}_1 ∨ -b^{5, 50}_0 ∨ false c in DIMACS: -8576 -8577 -8578 0 c i = 51 c -2+1 --> -1 c ( b^{5, 51}_2 ∧ b^{5, 51}_1 ∧ -b^{5, 51}_0 ∧ p_255) -> ( b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ b^{5, 52}_0) c in CNF: c -b^{5, 51}_2 ∨ -b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ -p_255 ∨ b^{5, 52}_2 c -b^{5, 51}_2 ∨ -b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ -p_255 ∨ -b^{5, 52}_1 c -b^{5, 51}_2 ∨ -b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ -p_255 ∨ b^{5, 52}_0 c in DIMACS: -8579 -8580 8581 -255 8582 0 -8579 -8580 8581 -255 -8583 0 -8579 -8580 8581 -255 8584 0 c -1+1 --> 0 c ( b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ b^{5, 51}_0 ∧ p_255) -> (-b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ -b^{5, 52}_0) c in CNF: c -b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ -p_255 ∨ -b^{5, 52}_2 c -b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ -p_255 ∨ -b^{5, 52}_1 c -b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ -p_255 ∨ -b^{5, 52}_0 c in DIMACS: -8579 8580 -8581 -255 -8582 0 -8579 8580 -8581 -255 -8583 0 -8579 8580 -8581 -255 -8584 0 c 0+1 --> 1 c (-b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ -b^{5, 51}_0 ∧ p_255) -> (-b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ b^{5, 52}_0) c in CNF: c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ -p_255 ∨ -b^{5, 52}_2 c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ -p_255 ∨ -b^{5, 52}_1 c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ -p_255 ∨ b^{5, 52}_0 c in DIMACS: 8579 8580 8581 -255 -8582 0 8579 8580 8581 -255 -8583 0 8579 8580 8581 -255 8584 0 c 1+1 --> 2 c (-b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ b^{5, 51}_0 ∧ p_255) -> (-b^{5, 52}_2 ∧ b^{5, 52}_1 ∧ -b^{5, 52}_0) c in CNF: c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ -p_255 ∨ -b^{5, 52}_2 c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ -p_255 ∨ b^{5, 52}_1 c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ -p_255 ∨ -b^{5, 52}_0 c in DIMACS: 8579 8580 -8581 -255 -8582 0 8579 8580 -8581 -255 8583 0 8579 8580 -8581 -255 -8584 0 c 2+1 --> break c (-b^{5, 51}_2 ∧ b^{5, 51}_1 ∧ -b^{5, 51}_0 ∧ p_255) -> break c in CNF: c b^{5, 51}_2 ∨ -b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ -p_255 ∨ break c in DIMACS: 8579 -8580 8581 -255 1162 0 c 2-1 --> 1 c (-b^{5, 51}_2 ∧ b^{5, 51}_1 ∧ -b^{5, 51}_0 ∧ -p_255) -> (-b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ b^{5, 52}_0) c in CNF: c b^{5, 51}_2 ∨ -b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ p_255 ∨ -b^{5, 52}_2 c b^{5, 51}_2 ∨ -b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ p_255 ∨ -b^{5, 52}_1 c b^{5, 51}_2 ∨ -b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ p_255 ∨ b^{5, 52}_0 c in DIMACS: 8579 -8580 8581 255 -8582 0 8579 -8580 8581 255 -8583 0 8579 -8580 8581 255 8584 0 c 1-1 --> 0 c (-b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ b^{5, 51}_0 ∧ -p_255) -> (-b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ -b^{5, 52}_0) c in CNF: c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ p_255 ∨ -b^{5, 52}_2 c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ p_255 ∨ -b^{5, 52}_1 c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ p_255 ∨ -b^{5, 52}_0 c in DIMACS: 8579 8580 -8581 255 -8582 0 8579 8580 -8581 255 -8583 0 8579 8580 -8581 255 -8584 0 c 0-1 --> -1 c (-b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ -b^{5, 51}_0 ∧ -p_255) -> ( b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ b^{5, 52}_0) c in CNF: c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ p_255 ∨ b^{5, 52}_2 c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ p_255 ∨ -b^{5, 52}_1 c b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ p_255 ∨ b^{5, 52}_0 c in DIMACS: 8579 8580 8581 255 8582 0 8579 8580 8581 255 -8583 0 8579 8580 8581 255 8584 0 c -1-1 --> -2 c ( b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ b^{5, 51}_0 ∧ -p_255) -> ( b^{5, 52}_2 ∧ b^{5, 52}_1 ∧ -b^{5, 52}_0) c in CNF: c -b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ p_255 ∨ b^{5, 52}_2 c -b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ p_255 ∨ b^{5, 52}_1 c -b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ p_255 ∨ -b^{5, 52}_0 c in DIMACS: -8579 8580 -8581 255 8582 0 -8579 8580 -8581 255 8583 0 -8579 8580 -8581 255 -8584 0 c -2-1 --> break c ( b^{5, 51}_2 ∧ b^{5, 51}_1 ∧ -b^{5, 51}_0 ∧ -p_255) -> break c in CNF: c -b^{5, 51}_2 ∨ -b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ p_255 ∨ break c in DIMACS: -8579 -8580 8581 255 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 51}_2 ∧ -b^{5, 51}_1 ∧ -b^{5, 51}_0 ∧ true) c in CNF: c -b^{5, 51}_2 ∨ b^{5, 51}_1 ∨ b^{5, 51}_0 ∨ false c in DIMACS: -8579 8580 8581 0 c 3 does not represent an automaton state. c -(-b^{5, 51}_2 ∧ b^{5, 51}_1 ∧ b^{5, 51}_0 ∧ true) c in CNF: c b^{5, 51}_2 ∨ -b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ false c in DIMACS: 8579 -8580 -8581 0 c -3 does not represent an automaton state. c -( b^{5, 51}_2 ∧ b^{5, 51}_1 ∧ b^{5, 51}_0 ∧ true) c in CNF: c -b^{5, 51}_2 ∨ -b^{5, 51}_1 ∨ -b^{5, 51}_0 ∨ false c in DIMACS: -8579 -8580 -8581 0 c i = 52 c -2+1 --> -1 c ( b^{5, 52}_2 ∧ b^{5, 52}_1 ∧ -b^{5, 52}_0 ∧ p_260) -> ( b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ b^{5, 53}_0) c in CNF: c -b^{5, 52}_2 ∨ -b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ -p_260 ∨ b^{5, 53}_2 c -b^{5, 52}_2 ∨ -b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ -p_260 ∨ -b^{5, 53}_1 c -b^{5, 52}_2 ∨ -b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ -p_260 ∨ b^{5, 53}_0 c in DIMACS: -8582 -8583 8584 -260 8585 0 -8582 -8583 8584 -260 -8586 0 -8582 -8583 8584 -260 8587 0 c -1+1 --> 0 c ( b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ b^{5, 52}_0 ∧ p_260) -> (-b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ -b^{5, 53}_0) c in CNF: c -b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ -p_260 ∨ -b^{5, 53}_2 c -b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ -p_260 ∨ -b^{5, 53}_1 c -b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ -p_260 ∨ -b^{5, 53}_0 c in DIMACS: -8582 8583 -8584 -260 -8585 0 -8582 8583 -8584 -260 -8586 0 -8582 8583 -8584 -260 -8587 0 c 0+1 --> 1 c (-b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ -b^{5, 52}_0 ∧ p_260) -> (-b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ b^{5, 53}_0) c in CNF: c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ -p_260 ∨ -b^{5, 53}_2 c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ -p_260 ∨ -b^{5, 53}_1 c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ -p_260 ∨ b^{5, 53}_0 c in DIMACS: 8582 8583 8584 -260 -8585 0 8582 8583 8584 -260 -8586 0 8582 8583 8584 -260 8587 0 c 1+1 --> 2 c (-b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ b^{5, 52}_0 ∧ p_260) -> (-b^{5, 53}_2 ∧ b^{5, 53}_1 ∧ -b^{5, 53}_0) c in CNF: c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ -p_260 ∨ -b^{5, 53}_2 c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ -p_260 ∨ b^{5, 53}_1 c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ -p_260 ∨ -b^{5, 53}_0 c in DIMACS: 8582 8583 -8584 -260 -8585 0 8582 8583 -8584 -260 8586 0 8582 8583 -8584 -260 -8587 0 c 2+1 --> break c (-b^{5, 52}_2 ∧ b^{5, 52}_1 ∧ -b^{5, 52}_0 ∧ p_260) -> break c in CNF: c b^{5, 52}_2 ∨ -b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ -p_260 ∨ break c in DIMACS: 8582 -8583 8584 -260 1162 0 c 2-1 --> 1 c (-b^{5, 52}_2 ∧ b^{5, 52}_1 ∧ -b^{5, 52}_0 ∧ -p_260) -> (-b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ b^{5, 53}_0) c in CNF: c b^{5, 52}_2 ∨ -b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ p_260 ∨ -b^{5, 53}_2 c b^{5, 52}_2 ∨ -b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ p_260 ∨ -b^{5, 53}_1 c b^{5, 52}_2 ∨ -b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ p_260 ∨ b^{5, 53}_0 c in DIMACS: 8582 -8583 8584 260 -8585 0 8582 -8583 8584 260 -8586 0 8582 -8583 8584 260 8587 0 c 1-1 --> 0 c (-b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ b^{5, 52}_0 ∧ -p_260) -> (-b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ -b^{5, 53}_0) c in CNF: c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ p_260 ∨ -b^{5, 53}_2 c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ p_260 ∨ -b^{5, 53}_1 c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ p_260 ∨ -b^{5, 53}_0 c in DIMACS: 8582 8583 -8584 260 -8585 0 8582 8583 -8584 260 -8586 0 8582 8583 -8584 260 -8587 0 c 0-1 --> -1 c (-b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ -b^{5, 52}_0 ∧ -p_260) -> ( b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ b^{5, 53}_0) c in CNF: c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ p_260 ∨ b^{5, 53}_2 c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ p_260 ∨ -b^{5, 53}_1 c b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ p_260 ∨ b^{5, 53}_0 c in DIMACS: 8582 8583 8584 260 8585 0 8582 8583 8584 260 -8586 0 8582 8583 8584 260 8587 0 c -1-1 --> -2 c ( b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ b^{5, 52}_0 ∧ -p_260) -> ( b^{5, 53}_2 ∧ b^{5, 53}_1 ∧ -b^{5, 53}_0) c in CNF: c -b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ p_260 ∨ b^{5, 53}_2 c -b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ p_260 ∨ b^{5, 53}_1 c -b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ p_260 ∨ -b^{5, 53}_0 c in DIMACS: -8582 8583 -8584 260 8585 0 -8582 8583 -8584 260 8586 0 -8582 8583 -8584 260 -8587 0 c -2-1 --> break c ( b^{5, 52}_2 ∧ b^{5, 52}_1 ∧ -b^{5, 52}_0 ∧ -p_260) -> break c in CNF: c -b^{5, 52}_2 ∨ -b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ p_260 ∨ break c in DIMACS: -8582 -8583 8584 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 52}_2 ∧ -b^{5, 52}_1 ∧ -b^{5, 52}_0 ∧ true) c in CNF: c -b^{5, 52}_2 ∨ b^{5, 52}_1 ∨ b^{5, 52}_0 ∨ false c in DIMACS: -8582 8583 8584 0 c 3 does not represent an automaton state. c -(-b^{5, 52}_2 ∧ b^{5, 52}_1 ∧ b^{5, 52}_0 ∧ true) c in CNF: c b^{5, 52}_2 ∨ -b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ false c in DIMACS: 8582 -8583 -8584 0 c -3 does not represent an automaton state. c -( b^{5, 52}_2 ∧ b^{5, 52}_1 ∧ b^{5, 52}_0 ∧ true) c in CNF: c -b^{5, 52}_2 ∨ -b^{5, 52}_1 ∨ -b^{5, 52}_0 ∨ false c in DIMACS: -8582 -8583 -8584 0 c i = 53 c -2+1 --> -1 c ( b^{5, 53}_2 ∧ b^{5, 53}_1 ∧ -b^{5, 53}_0 ∧ p_265) -> ( b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ b^{5, 54}_0) c in CNF: c -b^{5, 53}_2 ∨ -b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ -p_265 ∨ b^{5, 54}_2 c -b^{5, 53}_2 ∨ -b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ -p_265 ∨ -b^{5, 54}_1 c -b^{5, 53}_2 ∨ -b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ -p_265 ∨ b^{5, 54}_0 c in DIMACS: -8585 -8586 8587 -265 8588 0 -8585 -8586 8587 -265 -8589 0 -8585 -8586 8587 -265 8590 0 c -1+1 --> 0 c ( b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ b^{5, 53}_0 ∧ p_265) -> (-b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ -b^{5, 54}_0) c in CNF: c -b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ -p_265 ∨ -b^{5, 54}_2 c -b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ -p_265 ∨ -b^{5, 54}_1 c -b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ -p_265 ∨ -b^{5, 54}_0 c in DIMACS: -8585 8586 -8587 -265 -8588 0 -8585 8586 -8587 -265 -8589 0 -8585 8586 -8587 -265 -8590 0 c 0+1 --> 1 c (-b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ -b^{5, 53}_0 ∧ p_265) -> (-b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ b^{5, 54}_0) c in CNF: c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ -p_265 ∨ -b^{5, 54}_2 c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ -p_265 ∨ -b^{5, 54}_1 c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ -p_265 ∨ b^{5, 54}_0 c in DIMACS: 8585 8586 8587 -265 -8588 0 8585 8586 8587 -265 -8589 0 8585 8586 8587 -265 8590 0 c 1+1 --> 2 c (-b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ b^{5, 53}_0 ∧ p_265) -> (-b^{5, 54}_2 ∧ b^{5, 54}_1 ∧ -b^{5, 54}_0) c in CNF: c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ -p_265 ∨ -b^{5, 54}_2 c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ -p_265 ∨ b^{5, 54}_1 c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ -p_265 ∨ -b^{5, 54}_0 c in DIMACS: 8585 8586 -8587 -265 -8588 0 8585 8586 -8587 -265 8589 0 8585 8586 -8587 -265 -8590 0 c 2+1 --> break c (-b^{5, 53}_2 ∧ b^{5, 53}_1 ∧ -b^{5, 53}_0 ∧ p_265) -> break c in CNF: c b^{5, 53}_2 ∨ -b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ -p_265 ∨ break c in DIMACS: 8585 -8586 8587 -265 1162 0 c 2-1 --> 1 c (-b^{5, 53}_2 ∧ b^{5, 53}_1 ∧ -b^{5, 53}_0 ∧ -p_265) -> (-b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ b^{5, 54}_0) c in CNF: c b^{5, 53}_2 ∨ -b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ p_265 ∨ -b^{5, 54}_2 c b^{5, 53}_2 ∨ -b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ p_265 ∨ -b^{5, 54}_1 c b^{5, 53}_2 ∨ -b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ p_265 ∨ b^{5, 54}_0 c in DIMACS: 8585 -8586 8587 265 -8588 0 8585 -8586 8587 265 -8589 0 8585 -8586 8587 265 8590 0 c 1-1 --> 0 c (-b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ b^{5, 53}_0 ∧ -p_265) -> (-b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ -b^{5, 54}_0) c in CNF: c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ p_265 ∨ -b^{5, 54}_2 c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ p_265 ∨ -b^{5, 54}_1 c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ p_265 ∨ -b^{5, 54}_0 c in DIMACS: 8585 8586 -8587 265 -8588 0 8585 8586 -8587 265 -8589 0 8585 8586 -8587 265 -8590 0 c 0-1 --> -1 c (-b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ -b^{5, 53}_0 ∧ -p_265) -> ( b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ b^{5, 54}_0) c in CNF: c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ p_265 ∨ b^{5, 54}_2 c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ p_265 ∨ -b^{5, 54}_1 c b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ p_265 ∨ b^{5, 54}_0 c in DIMACS: 8585 8586 8587 265 8588 0 8585 8586 8587 265 -8589 0 8585 8586 8587 265 8590 0 c -1-1 --> -2 c ( b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ b^{5, 53}_0 ∧ -p_265) -> ( b^{5, 54}_2 ∧ b^{5, 54}_1 ∧ -b^{5, 54}_0) c in CNF: c -b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ p_265 ∨ b^{5, 54}_2 c -b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ p_265 ∨ b^{5, 54}_1 c -b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ p_265 ∨ -b^{5, 54}_0 c in DIMACS: -8585 8586 -8587 265 8588 0 -8585 8586 -8587 265 8589 0 -8585 8586 -8587 265 -8590 0 c -2-1 --> break c ( b^{5, 53}_2 ∧ b^{5, 53}_1 ∧ -b^{5, 53}_0 ∧ -p_265) -> break c in CNF: c -b^{5, 53}_2 ∨ -b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ p_265 ∨ break c in DIMACS: -8585 -8586 8587 265 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 53}_2 ∧ -b^{5, 53}_1 ∧ -b^{5, 53}_0 ∧ true) c in CNF: c -b^{5, 53}_2 ∨ b^{5, 53}_1 ∨ b^{5, 53}_0 ∨ false c in DIMACS: -8585 8586 8587 0 c 3 does not represent an automaton state. c -(-b^{5, 53}_2 ∧ b^{5, 53}_1 ∧ b^{5, 53}_0 ∧ true) c in CNF: c b^{5, 53}_2 ∨ -b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ false c in DIMACS: 8585 -8586 -8587 0 c -3 does not represent an automaton state. c -( b^{5, 53}_2 ∧ b^{5, 53}_1 ∧ b^{5, 53}_0 ∧ true) c in CNF: c -b^{5, 53}_2 ∨ -b^{5, 53}_1 ∨ -b^{5, 53}_0 ∨ false c in DIMACS: -8585 -8586 -8587 0 c i = 54 c -2+1 --> -1 c ( b^{5, 54}_2 ∧ b^{5, 54}_1 ∧ -b^{5, 54}_0 ∧ p_270) -> ( b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ b^{5, 55}_0) c in CNF: c -b^{5, 54}_2 ∨ -b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ -p_270 ∨ b^{5, 55}_2 c -b^{5, 54}_2 ∨ -b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ -p_270 ∨ -b^{5, 55}_1 c -b^{5, 54}_2 ∨ -b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ -p_270 ∨ b^{5, 55}_0 c in DIMACS: -8588 -8589 8590 -270 8591 0 -8588 -8589 8590 -270 -8592 0 -8588 -8589 8590 -270 8593 0 c -1+1 --> 0 c ( b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ b^{5, 54}_0 ∧ p_270) -> (-b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ -b^{5, 55}_0) c in CNF: c -b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ -p_270 ∨ -b^{5, 55}_2 c -b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ -p_270 ∨ -b^{5, 55}_1 c -b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ -p_270 ∨ -b^{5, 55}_0 c in DIMACS: -8588 8589 -8590 -270 -8591 0 -8588 8589 -8590 -270 -8592 0 -8588 8589 -8590 -270 -8593 0 c 0+1 --> 1 c (-b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ -b^{5, 54}_0 ∧ p_270) -> (-b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ b^{5, 55}_0) c in CNF: c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ -p_270 ∨ -b^{5, 55}_2 c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ -p_270 ∨ -b^{5, 55}_1 c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ -p_270 ∨ b^{5, 55}_0 c in DIMACS: 8588 8589 8590 -270 -8591 0 8588 8589 8590 -270 -8592 0 8588 8589 8590 -270 8593 0 c 1+1 --> 2 c (-b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ b^{5, 54}_0 ∧ p_270) -> (-b^{5, 55}_2 ∧ b^{5, 55}_1 ∧ -b^{5, 55}_0) c in CNF: c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ -p_270 ∨ -b^{5, 55}_2 c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ -p_270 ∨ b^{5, 55}_1 c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ -p_270 ∨ -b^{5, 55}_0 c in DIMACS: 8588 8589 -8590 -270 -8591 0 8588 8589 -8590 -270 8592 0 8588 8589 -8590 -270 -8593 0 c 2+1 --> break c (-b^{5, 54}_2 ∧ b^{5, 54}_1 ∧ -b^{5, 54}_0 ∧ p_270) -> break c in CNF: c b^{5, 54}_2 ∨ -b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ -p_270 ∨ break c in DIMACS: 8588 -8589 8590 -270 1162 0 c 2-1 --> 1 c (-b^{5, 54}_2 ∧ b^{5, 54}_1 ∧ -b^{5, 54}_0 ∧ -p_270) -> (-b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ b^{5, 55}_0) c in CNF: c b^{5, 54}_2 ∨ -b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ p_270 ∨ -b^{5, 55}_2 c b^{5, 54}_2 ∨ -b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ p_270 ∨ -b^{5, 55}_1 c b^{5, 54}_2 ∨ -b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ p_270 ∨ b^{5, 55}_0 c in DIMACS: 8588 -8589 8590 270 -8591 0 8588 -8589 8590 270 -8592 0 8588 -8589 8590 270 8593 0 c 1-1 --> 0 c (-b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ b^{5, 54}_0 ∧ -p_270) -> (-b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ -b^{5, 55}_0) c in CNF: c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ p_270 ∨ -b^{5, 55}_2 c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ p_270 ∨ -b^{5, 55}_1 c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ p_270 ∨ -b^{5, 55}_0 c in DIMACS: 8588 8589 -8590 270 -8591 0 8588 8589 -8590 270 -8592 0 8588 8589 -8590 270 -8593 0 c 0-1 --> -1 c (-b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ -b^{5, 54}_0 ∧ -p_270) -> ( b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ b^{5, 55}_0) c in CNF: c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ p_270 ∨ b^{5, 55}_2 c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ p_270 ∨ -b^{5, 55}_1 c b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ p_270 ∨ b^{5, 55}_0 c in DIMACS: 8588 8589 8590 270 8591 0 8588 8589 8590 270 -8592 0 8588 8589 8590 270 8593 0 c -1-1 --> -2 c ( b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ b^{5, 54}_0 ∧ -p_270) -> ( b^{5, 55}_2 ∧ b^{5, 55}_1 ∧ -b^{5, 55}_0) c in CNF: c -b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ p_270 ∨ b^{5, 55}_2 c -b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ p_270 ∨ b^{5, 55}_1 c -b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ p_270 ∨ -b^{5, 55}_0 c in DIMACS: -8588 8589 -8590 270 8591 0 -8588 8589 -8590 270 8592 0 -8588 8589 -8590 270 -8593 0 c -2-1 --> break c ( b^{5, 54}_2 ∧ b^{5, 54}_1 ∧ -b^{5, 54}_0 ∧ -p_270) -> break c in CNF: c -b^{5, 54}_2 ∨ -b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ p_270 ∨ break c in DIMACS: -8588 -8589 8590 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 54}_2 ∧ -b^{5, 54}_1 ∧ -b^{5, 54}_0 ∧ true) c in CNF: c -b^{5, 54}_2 ∨ b^{5, 54}_1 ∨ b^{5, 54}_0 ∨ false c in DIMACS: -8588 8589 8590 0 c 3 does not represent an automaton state. c -(-b^{5, 54}_2 ∧ b^{5, 54}_1 ∧ b^{5, 54}_0 ∧ true) c in CNF: c b^{5, 54}_2 ∨ -b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ false c in DIMACS: 8588 -8589 -8590 0 c -3 does not represent an automaton state. c -( b^{5, 54}_2 ∧ b^{5, 54}_1 ∧ b^{5, 54}_0 ∧ true) c in CNF: c -b^{5, 54}_2 ∨ -b^{5, 54}_1 ∨ -b^{5, 54}_0 ∨ false c in DIMACS: -8588 -8589 -8590 0 c i = 55 c -2+1 --> -1 c ( b^{5, 55}_2 ∧ b^{5, 55}_1 ∧ -b^{5, 55}_0 ∧ p_275) -> ( b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ b^{5, 56}_0) c in CNF: c -b^{5, 55}_2 ∨ -b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ -p_275 ∨ b^{5, 56}_2 c -b^{5, 55}_2 ∨ -b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ -p_275 ∨ -b^{5, 56}_1 c -b^{5, 55}_2 ∨ -b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ -p_275 ∨ b^{5, 56}_0 c in DIMACS: -8591 -8592 8593 -275 8594 0 -8591 -8592 8593 -275 -8595 0 -8591 -8592 8593 -275 8596 0 c -1+1 --> 0 c ( b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ b^{5, 55}_0 ∧ p_275) -> (-b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ -b^{5, 56}_0) c in CNF: c -b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ -p_275 ∨ -b^{5, 56}_2 c -b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ -p_275 ∨ -b^{5, 56}_1 c -b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ -p_275 ∨ -b^{5, 56}_0 c in DIMACS: -8591 8592 -8593 -275 -8594 0 -8591 8592 -8593 -275 -8595 0 -8591 8592 -8593 -275 -8596 0 c 0+1 --> 1 c (-b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ -b^{5, 55}_0 ∧ p_275) -> (-b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ b^{5, 56}_0) c in CNF: c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ -p_275 ∨ -b^{5, 56}_2 c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ -p_275 ∨ -b^{5, 56}_1 c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ -p_275 ∨ b^{5, 56}_0 c in DIMACS: 8591 8592 8593 -275 -8594 0 8591 8592 8593 -275 -8595 0 8591 8592 8593 -275 8596 0 c 1+1 --> 2 c (-b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ b^{5, 55}_0 ∧ p_275) -> (-b^{5, 56}_2 ∧ b^{5, 56}_1 ∧ -b^{5, 56}_0) c in CNF: c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ -p_275 ∨ -b^{5, 56}_2 c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ -p_275 ∨ b^{5, 56}_1 c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ -p_275 ∨ -b^{5, 56}_0 c in DIMACS: 8591 8592 -8593 -275 -8594 0 8591 8592 -8593 -275 8595 0 8591 8592 -8593 -275 -8596 0 c 2+1 --> break c (-b^{5, 55}_2 ∧ b^{5, 55}_1 ∧ -b^{5, 55}_0 ∧ p_275) -> break c in CNF: c b^{5, 55}_2 ∨ -b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ -p_275 ∨ break c in DIMACS: 8591 -8592 8593 -275 1162 0 c 2-1 --> 1 c (-b^{5, 55}_2 ∧ b^{5, 55}_1 ∧ -b^{5, 55}_0 ∧ -p_275) -> (-b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ b^{5, 56}_0) c in CNF: c b^{5, 55}_2 ∨ -b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ p_275 ∨ -b^{5, 56}_2 c b^{5, 55}_2 ∨ -b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ p_275 ∨ -b^{5, 56}_1 c b^{5, 55}_2 ∨ -b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ p_275 ∨ b^{5, 56}_0 c in DIMACS: 8591 -8592 8593 275 -8594 0 8591 -8592 8593 275 -8595 0 8591 -8592 8593 275 8596 0 c 1-1 --> 0 c (-b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ b^{5, 55}_0 ∧ -p_275) -> (-b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ -b^{5, 56}_0) c in CNF: c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ p_275 ∨ -b^{5, 56}_2 c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ p_275 ∨ -b^{5, 56}_1 c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ p_275 ∨ -b^{5, 56}_0 c in DIMACS: 8591 8592 -8593 275 -8594 0 8591 8592 -8593 275 -8595 0 8591 8592 -8593 275 -8596 0 c 0-1 --> -1 c (-b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ -b^{5, 55}_0 ∧ -p_275) -> ( b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ b^{5, 56}_0) c in CNF: c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ p_275 ∨ b^{5, 56}_2 c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ p_275 ∨ -b^{5, 56}_1 c b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ p_275 ∨ b^{5, 56}_0 c in DIMACS: 8591 8592 8593 275 8594 0 8591 8592 8593 275 -8595 0 8591 8592 8593 275 8596 0 c -1-1 --> -2 c ( b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ b^{5, 55}_0 ∧ -p_275) -> ( b^{5, 56}_2 ∧ b^{5, 56}_1 ∧ -b^{5, 56}_0) c in CNF: c -b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ p_275 ∨ b^{5, 56}_2 c -b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ p_275 ∨ b^{5, 56}_1 c -b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ p_275 ∨ -b^{5, 56}_0 c in DIMACS: -8591 8592 -8593 275 8594 0 -8591 8592 -8593 275 8595 0 -8591 8592 -8593 275 -8596 0 c -2-1 --> break c ( b^{5, 55}_2 ∧ b^{5, 55}_1 ∧ -b^{5, 55}_0 ∧ -p_275) -> break c in CNF: c -b^{5, 55}_2 ∨ -b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ p_275 ∨ break c in DIMACS: -8591 -8592 8593 275 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 55}_2 ∧ -b^{5, 55}_1 ∧ -b^{5, 55}_0 ∧ true) c in CNF: c -b^{5, 55}_2 ∨ b^{5, 55}_1 ∨ b^{5, 55}_0 ∨ false c in DIMACS: -8591 8592 8593 0 c 3 does not represent an automaton state. c -(-b^{5, 55}_2 ∧ b^{5, 55}_1 ∧ b^{5, 55}_0 ∧ true) c in CNF: c b^{5, 55}_2 ∨ -b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ false c in DIMACS: 8591 -8592 -8593 0 c -3 does not represent an automaton state. c -( b^{5, 55}_2 ∧ b^{5, 55}_1 ∧ b^{5, 55}_0 ∧ true) c in CNF: c -b^{5, 55}_2 ∨ -b^{5, 55}_1 ∨ -b^{5, 55}_0 ∨ false c in DIMACS: -8591 -8592 -8593 0 c i = 56 c -2+1 --> -1 c ( b^{5, 56}_2 ∧ b^{5, 56}_1 ∧ -b^{5, 56}_0 ∧ p_280) -> ( b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ b^{5, 57}_0) c in CNF: c -b^{5, 56}_2 ∨ -b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ -p_280 ∨ b^{5, 57}_2 c -b^{5, 56}_2 ∨ -b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ -p_280 ∨ -b^{5, 57}_1 c -b^{5, 56}_2 ∨ -b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ -p_280 ∨ b^{5, 57}_0 c in DIMACS: -8594 -8595 8596 -280 8597 0 -8594 -8595 8596 -280 -8598 0 -8594 -8595 8596 -280 8599 0 c -1+1 --> 0 c ( b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ b^{5, 56}_0 ∧ p_280) -> (-b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ -b^{5, 57}_0) c in CNF: c -b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ -p_280 ∨ -b^{5, 57}_2 c -b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ -p_280 ∨ -b^{5, 57}_1 c -b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ -p_280 ∨ -b^{5, 57}_0 c in DIMACS: -8594 8595 -8596 -280 -8597 0 -8594 8595 -8596 -280 -8598 0 -8594 8595 -8596 -280 -8599 0 c 0+1 --> 1 c (-b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ -b^{5, 56}_0 ∧ p_280) -> (-b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ b^{5, 57}_0) c in CNF: c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ -p_280 ∨ -b^{5, 57}_2 c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ -p_280 ∨ -b^{5, 57}_1 c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ -p_280 ∨ b^{5, 57}_0 c in DIMACS: 8594 8595 8596 -280 -8597 0 8594 8595 8596 -280 -8598 0 8594 8595 8596 -280 8599 0 c 1+1 --> 2 c (-b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ b^{5, 56}_0 ∧ p_280) -> (-b^{5, 57}_2 ∧ b^{5, 57}_1 ∧ -b^{5, 57}_0) c in CNF: c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ -p_280 ∨ -b^{5, 57}_2 c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ -p_280 ∨ b^{5, 57}_1 c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ -p_280 ∨ -b^{5, 57}_0 c in DIMACS: 8594 8595 -8596 -280 -8597 0 8594 8595 -8596 -280 8598 0 8594 8595 -8596 -280 -8599 0 c 2+1 --> break c (-b^{5, 56}_2 ∧ b^{5, 56}_1 ∧ -b^{5, 56}_0 ∧ p_280) -> break c in CNF: c b^{5, 56}_2 ∨ -b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ -p_280 ∨ break c in DIMACS: 8594 -8595 8596 -280 1162 0 c 2-1 --> 1 c (-b^{5, 56}_2 ∧ b^{5, 56}_1 ∧ -b^{5, 56}_0 ∧ -p_280) -> (-b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ b^{5, 57}_0) c in CNF: c b^{5, 56}_2 ∨ -b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ p_280 ∨ -b^{5, 57}_2 c b^{5, 56}_2 ∨ -b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ p_280 ∨ -b^{5, 57}_1 c b^{5, 56}_2 ∨ -b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ p_280 ∨ b^{5, 57}_0 c in DIMACS: 8594 -8595 8596 280 -8597 0 8594 -8595 8596 280 -8598 0 8594 -8595 8596 280 8599 0 c 1-1 --> 0 c (-b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ b^{5, 56}_0 ∧ -p_280) -> (-b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ -b^{5, 57}_0) c in CNF: c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ p_280 ∨ -b^{5, 57}_2 c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ p_280 ∨ -b^{5, 57}_1 c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ p_280 ∨ -b^{5, 57}_0 c in DIMACS: 8594 8595 -8596 280 -8597 0 8594 8595 -8596 280 -8598 0 8594 8595 -8596 280 -8599 0 c 0-1 --> -1 c (-b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ -b^{5, 56}_0 ∧ -p_280) -> ( b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ b^{5, 57}_0) c in CNF: c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ p_280 ∨ b^{5, 57}_2 c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ p_280 ∨ -b^{5, 57}_1 c b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ p_280 ∨ b^{5, 57}_0 c in DIMACS: 8594 8595 8596 280 8597 0 8594 8595 8596 280 -8598 0 8594 8595 8596 280 8599 0 c -1-1 --> -2 c ( b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ b^{5, 56}_0 ∧ -p_280) -> ( b^{5, 57}_2 ∧ b^{5, 57}_1 ∧ -b^{5, 57}_0) c in CNF: c -b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ p_280 ∨ b^{5, 57}_2 c -b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ p_280 ∨ b^{5, 57}_1 c -b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ p_280 ∨ -b^{5, 57}_0 c in DIMACS: -8594 8595 -8596 280 8597 0 -8594 8595 -8596 280 8598 0 -8594 8595 -8596 280 -8599 0 c -2-1 --> break c ( b^{5, 56}_2 ∧ b^{5, 56}_1 ∧ -b^{5, 56}_0 ∧ -p_280) -> break c in CNF: c -b^{5, 56}_2 ∨ -b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ p_280 ∨ break c in DIMACS: -8594 -8595 8596 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 56}_2 ∧ -b^{5, 56}_1 ∧ -b^{5, 56}_0 ∧ true) c in CNF: c -b^{5, 56}_2 ∨ b^{5, 56}_1 ∨ b^{5, 56}_0 ∨ false c in DIMACS: -8594 8595 8596 0 c 3 does not represent an automaton state. c -(-b^{5, 56}_2 ∧ b^{5, 56}_1 ∧ b^{5, 56}_0 ∧ true) c in CNF: c b^{5, 56}_2 ∨ -b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ false c in DIMACS: 8594 -8595 -8596 0 c -3 does not represent an automaton state. c -( b^{5, 56}_2 ∧ b^{5, 56}_1 ∧ b^{5, 56}_0 ∧ true) c in CNF: c -b^{5, 56}_2 ∨ -b^{5, 56}_1 ∨ -b^{5, 56}_0 ∨ false c in DIMACS: -8594 -8595 -8596 0 c i = 57 c -2+1 --> -1 c ( b^{5, 57}_2 ∧ b^{5, 57}_1 ∧ -b^{5, 57}_0 ∧ p_285) -> ( b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ b^{5, 58}_0) c in CNF: c -b^{5, 57}_2 ∨ -b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ -p_285 ∨ b^{5, 58}_2 c -b^{5, 57}_2 ∨ -b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ -p_285 ∨ -b^{5, 58}_1 c -b^{5, 57}_2 ∨ -b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ -p_285 ∨ b^{5, 58}_0 c in DIMACS: -8597 -8598 8599 -285 8600 0 -8597 -8598 8599 -285 -8601 0 -8597 -8598 8599 -285 8602 0 c -1+1 --> 0 c ( b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ b^{5, 57}_0 ∧ p_285) -> (-b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ -b^{5, 58}_0) c in CNF: c -b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ -p_285 ∨ -b^{5, 58}_2 c -b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ -p_285 ∨ -b^{5, 58}_1 c -b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ -p_285 ∨ -b^{5, 58}_0 c in DIMACS: -8597 8598 -8599 -285 -8600 0 -8597 8598 -8599 -285 -8601 0 -8597 8598 -8599 -285 -8602 0 c 0+1 --> 1 c (-b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ -b^{5, 57}_0 ∧ p_285) -> (-b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ b^{5, 58}_0) c in CNF: c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ -p_285 ∨ -b^{5, 58}_2 c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ -p_285 ∨ -b^{5, 58}_1 c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ -p_285 ∨ b^{5, 58}_0 c in DIMACS: 8597 8598 8599 -285 -8600 0 8597 8598 8599 -285 -8601 0 8597 8598 8599 -285 8602 0 c 1+1 --> 2 c (-b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ b^{5, 57}_0 ∧ p_285) -> (-b^{5, 58}_2 ∧ b^{5, 58}_1 ∧ -b^{5, 58}_0) c in CNF: c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ -p_285 ∨ -b^{5, 58}_2 c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ -p_285 ∨ b^{5, 58}_1 c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ -p_285 ∨ -b^{5, 58}_0 c in DIMACS: 8597 8598 -8599 -285 -8600 0 8597 8598 -8599 -285 8601 0 8597 8598 -8599 -285 -8602 0 c 2+1 --> break c (-b^{5, 57}_2 ∧ b^{5, 57}_1 ∧ -b^{5, 57}_0 ∧ p_285) -> break c in CNF: c b^{5, 57}_2 ∨ -b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ -p_285 ∨ break c in DIMACS: 8597 -8598 8599 -285 1162 0 c 2-1 --> 1 c (-b^{5, 57}_2 ∧ b^{5, 57}_1 ∧ -b^{5, 57}_0 ∧ -p_285) -> (-b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ b^{5, 58}_0) c in CNF: c b^{5, 57}_2 ∨ -b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ p_285 ∨ -b^{5, 58}_2 c b^{5, 57}_2 ∨ -b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ p_285 ∨ -b^{5, 58}_1 c b^{5, 57}_2 ∨ -b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ p_285 ∨ b^{5, 58}_0 c in DIMACS: 8597 -8598 8599 285 -8600 0 8597 -8598 8599 285 -8601 0 8597 -8598 8599 285 8602 0 c 1-1 --> 0 c (-b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ b^{5, 57}_0 ∧ -p_285) -> (-b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ -b^{5, 58}_0) c in CNF: c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ p_285 ∨ -b^{5, 58}_2 c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ p_285 ∨ -b^{5, 58}_1 c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ p_285 ∨ -b^{5, 58}_0 c in DIMACS: 8597 8598 -8599 285 -8600 0 8597 8598 -8599 285 -8601 0 8597 8598 -8599 285 -8602 0 c 0-1 --> -1 c (-b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ -b^{5, 57}_0 ∧ -p_285) -> ( b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ b^{5, 58}_0) c in CNF: c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ p_285 ∨ b^{5, 58}_2 c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ p_285 ∨ -b^{5, 58}_1 c b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ p_285 ∨ b^{5, 58}_0 c in DIMACS: 8597 8598 8599 285 8600 0 8597 8598 8599 285 -8601 0 8597 8598 8599 285 8602 0 c -1-1 --> -2 c ( b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ b^{5, 57}_0 ∧ -p_285) -> ( b^{5, 58}_2 ∧ b^{5, 58}_1 ∧ -b^{5, 58}_0) c in CNF: c -b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ p_285 ∨ b^{5, 58}_2 c -b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ p_285 ∨ b^{5, 58}_1 c -b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ p_285 ∨ -b^{5, 58}_0 c in DIMACS: -8597 8598 -8599 285 8600 0 -8597 8598 -8599 285 8601 0 -8597 8598 -8599 285 -8602 0 c -2-1 --> break c ( b^{5, 57}_2 ∧ b^{5, 57}_1 ∧ -b^{5, 57}_0 ∧ -p_285) -> break c in CNF: c -b^{5, 57}_2 ∨ -b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ p_285 ∨ break c in DIMACS: -8597 -8598 8599 285 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 57}_2 ∧ -b^{5, 57}_1 ∧ -b^{5, 57}_0 ∧ true) c in CNF: c -b^{5, 57}_2 ∨ b^{5, 57}_1 ∨ b^{5, 57}_0 ∨ false c in DIMACS: -8597 8598 8599 0 c 3 does not represent an automaton state. c -(-b^{5, 57}_2 ∧ b^{5, 57}_1 ∧ b^{5, 57}_0 ∧ true) c in CNF: c b^{5, 57}_2 ∨ -b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ false c in DIMACS: 8597 -8598 -8599 0 c -3 does not represent an automaton state. c -( b^{5, 57}_2 ∧ b^{5, 57}_1 ∧ b^{5, 57}_0 ∧ true) c in CNF: c -b^{5, 57}_2 ∨ -b^{5, 57}_1 ∨ -b^{5, 57}_0 ∨ false c in DIMACS: -8597 -8598 -8599 0 c i = 58 c -2+1 --> -1 c ( b^{5, 58}_2 ∧ b^{5, 58}_1 ∧ -b^{5, 58}_0 ∧ p_290) -> ( b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ b^{5, 59}_0) c in CNF: c -b^{5, 58}_2 ∨ -b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ -p_290 ∨ b^{5, 59}_2 c -b^{5, 58}_2 ∨ -b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ -p_290 ∨ -b^{5, 59}_1 c -b^{5, 58}_2 ∨ -b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ -p_290 ∨ b^{5, 59}_0 c in DIMACS: -8600 -8601 8602 -290 8603 0 -8600 -8601 8602 -290 -8604 0 -8600 -8601 8602 -290 8605 0 c -1+1 --> 0 c ( b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ b^{5, 58}_0 ∧ p_290) -> (-b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ -b^{5, 59}_0) c in CNF: c -b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ -p_290 ∨ -b^{5, 59}_2 c -b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ -p_290 ∨ -b^{5, 59}_1 c -b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ -p_290 ∨ -b^{5, 59}_0 c in DIMACS: -8600 8601 -8602 -290 -8603 0 -8600 8601 -8602 -290 -8604 0 -8600 8601 -8602 -290 -8605 0 c 0+1 --> 1 c (-b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ -b^{5, 58}_0 ∧ p_290) -> (-b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ b^{5, 59}_0) c in CNF: c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ -p_290 ∨ -b^{5, 59}_2 c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ -p_290 ∨ -b^{5, 59}_1 c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ -p_290 ∨ b^{5, 59}_0 c in DIMACS: 8600 8601 8602 -290 -8603 0 8600 8601 8602 -290 -8604 0 8600 8601 8602 -290 8605 0 c 1+1 --> 2 c (-b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ b^{5, 58}_0 ∧ p_290) -> (-b^{5, 59}_2 ∧ b^{5, 59}_1 ∧ -b^{5, 59}_0) c in CNF: c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ -p_290 ∨ -b^{5, 59}_2 c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ -p_290 ∨ b^{5, 59}_1 c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ -p_290 ∨ -b^{5, 59}_0 c in DIMACS: 8600 8601 -8602 -290 -8603 0 8600 8601 -8602 -290 8604 0 8600 8601 -8602 -290 -8605 0 c 2+1 --> break c (-b^{5, 58}_2 ∧ b^{5, 58}_1 ∧ -b^{5, 58}_0 ∧ p_290) -> break c in CNF: c b^{5, 58}_2 ∨ -b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ -p_290 ∨ break c in DIMACS: 8600 -8601 8602 -290 1162 0 c 2-1 --> 1 c (-b^{5, 58}_2 ∧ b^{5, 58}_1 ∧ -b^{5, 58}_0 ∧ -p_290) -> (-b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ b^{5, 59}_0) c in CNF: c b^{5, 58}_2 ∨ -b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ p_290 ∨ -b^{5, 59}_2 c b^{5, 58}_2 ∨ -b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ p_290 ∨ -b^{5, 59}_1 c b^{5, 58}_2 ∨ -b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ p_290 ∨ b^{5, 59}_0 c in DIMACS: 8600 -8601 8602 290 -8603 0 8600 -8601 8602 290 -8604 0 8600 -8601 8602 290 8605 0 c 1-1 --> 0 c (-b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ b^{5, 58}_0 ∧ -p_290) -> (-b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ -b^{5, 59}_0) c in CNF: c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ p_290 ∨ -b^{5, 59}_2 c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ p_290 ∨ -b^{5, 59}_1 c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ p_290 ∨ -b^{5, 59}_0 c in DIMACS: 8600 8601 -8602 290 -8603 0 8600 8601 -8602 290 -8604 0 8600 8601 -8602 290 -8605 0 c 0-1 --> -1 c (-b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ -b^{5, 58}_0 ∧ -p_290) -> ( b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ b^{5, 59}_0) c in CNF: c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ p_290 ∨ b^{5, 59}_2 c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ p_290 ∨ -b^{5, 59}_1 c b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ p_290 ∨ b^{5, 59}_0 c in DIMACS: 8600 8601 8602 290 8603 0 8600 8601 8602 290 -8604 0 8600 8601 8602 290 8605 0 c -1-1 --> -2 c ( b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ b^{5, 58}_0 ∧ -p_290) -> ( b^{5, 59}_2 ∧ b^{5, 59}_1 ∧ -b^{5, 59}_0) c in CNF: c -b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ p_290 ∨ b^{5, 59}_2 c -b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ p_290 ∨ b^{5, 59}_1 c -b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ p_290 ∨ -b^{5, 59}_0 c in DIMACS: -8600 8601 -8602 290 8603 0 -8600 8601 -8602 290 8604 0 -8600 8601 -8602 290 -8605 0 c -2-1 --> break c ( b^{5, 58}_2 ∧ b^{5, 58}_1 ∧ -b^{5, 58}_0 ∧ -p_290) -> break c in CNF: c -b^{5, 58}_2 ∨ -b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ p_290 ∨ break c in DIMACS: -8600 -8601 8602 290 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 58}_2 ∧ -b^{5, 58}_1 ∧ -b^{5, 58}_0 ∧ true) c in CNF: c -b^{5, 58}_2 ∨ b^{5, 58}_1 ∨ b^{5, 58}_0 ∨ false c in DIMACS: -8600 8601 8602 0 c 3 does not represent an automaton state. c -(-b^{5, 58}_2 ∧ b^{5, 58}_1 ∧ b^{5, 58}_0 ∧ true) c in CNF: c b^{5, 58}_2 ∨ -b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ false c in DIMACS: 8600 -8601 -8602 0 c -3 does not represent an automaton state. c -( b^{5, 58}_2 ∧ b^{5, 58}_1 ∧ b^{5, 58}_0 ∧ true) c in CNF: c -b^{5, 58}_2 ∨ -b^{5, 58}_1 ∨ -b^{5, 58}_0 ∨ false c in DIMACS: -8600 -8601 -8602 0 c i = 59 c -2+1 --> -1 c ( b^{5, 59}_2 ∧ b^{5, 59}_1 ∧ -b^{5, 59}_0 ∧ p_295) -> ( b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ b^{5, 60}_0) c in CNF: c -b^{5, 59}_2 ∨ -b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ -p_295 ∨ b^{5, 60}_2 c -b^{5, 59}_2 ∨ -b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ -p_295 ∨ -b^{5, 60}_1 c -b^{5, 59}_2 ∨ -b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ -p_295 ∨ b^{5, 60}_0 c in DIMACS: -8603 -8604 8605 -295 8606 0 -8603 -8604 8605 -295 -8607 0 -8603 -8604 8605 -295 8608 0 c -1+1 --> 0 c ( b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ b^{5, 59}_0 ∧ p_295) -> (-b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ -b^{5, 60}_0) c in CNF: c -b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ -p_295 ∨ -b^{5, 60}_2 c -b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ -p_295 ∨ -b^{5, 60}_1 c -b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ -p_295 ∨ -b^{5, 60}_0 c in DIMACS: -8603 8604 -8605 -295 -8606 0 -8603 8604 -8605 -295 -8607 0 -8603 8604 -8605 -295 -8608 0 c 0+1 --> 1 c (-b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ -b^{5, 59}_0 ∧ p_295) -> (-b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ b^{5, 60}_0) c in CNF: c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ -p_295 ∨ -b^{5, 60}_2 c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ -p_295 ∨ -b^{5, 60}_1 c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ -p_295 ∨ b^{5, 60}_0 c in DIMACS: 8603 8604 8605 -295 -8606 0 8603 8604 8605 -295 -8607 0 8603 8604 8605 -295 8608 0 c 1+1 --> 2 c (-b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ b^{5, 59}_0 ∧ p_295) -> (-b^{5, 60}_2 ∧ b^{5, 60}_1 ∧ -b^{5, 60}_0) c in CNF: c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ -p_295 ∨ -b^{5, 60}_2 c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ -p_295 ∨ b^{5, 60}_1 c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ -p_295 ∨ -b^{5, 60}_0 c in DIMACS: 8603 8604 -8605 -295 -8606 0 8603 8604 -8605 -295 8607 0 8603 8604 -8605 -295 -8608 0 c 2+1 --> break c (-b^{5, 59}_2 ∧ b^{5, 59}_1 ∧ -b^{5, 59}_0 ∧ p_295) -> break c in CNF: c b^{5, 59}_2 ∨ -b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ -p_295 ∨ break c in DIMACS: 8603 -8604 8605 -295 1162 0 c 2-1 --> 1 c (-b^{5, 59}_2 ∧ b^{5, 59}_1 ∧ -b^{5, 59}_0 ∧ -p_295) -> (-b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ b^{5, 60}_0) c in CNF: c b^{5, 59}_2 ∨ -b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ p_295 ∨ -b^{5, 60}_2 c b^{5, 59}_2 ∨ -b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ p_295 ∨ -b^{5, 60}_1 c b^{5, 59}_2 ∨ -b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ p_295 ∨ b^{5, 60}_0 c in DIMACS: 8603 -8604 8605 295 -8606 0 8603 -8604 8605 295 -8607 0 8603 -8604 8605 295 8608 0 c 1-1 --> 0 c (-b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ b^{5, 59}_0 ∧ -p_295) -> (-b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ -b^{5, 60}_0) c in CNF: c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ p_295 ∨ -b^{5, 60}_2 c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ p_295 ∨ -b^{5, 60}_1 c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ p_295 ∨ -b^{5, 60}_0 c in DIMACS: 8603 8604 -8605 295 -8606 0 8603 8604 -8605 295 -8607 0 8603 8604 -8605 295 -8608 0 c 0-1 --> -1 c (-b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ -b^{5, 59}_0 ∧ -p_295) -> ( b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ b^{5, 60}_0) c in CNF: c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ p_295 ∨ b^{5, 60}_2 c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ p_295 ∨ -b^{5, 60}_1 c b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ p_295 ∨ b^{5, 60}_0 c in DIMACS: 8603 8604 8605 295 8606 0 8603 8604 8605 295 -8607 0 8603 8604 8605 295 8608 0 c -1-1 --> -2 c ( b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ b^{5, 59}_0 ∧ -p_295) -> ( b^{5, 60}_2 ∧ b^{5, 60}_1 ∧ -b^{5, 60}_0) c in CNF: c -b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ p_295 ∨ b^{5, 60}_2 c -b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ p_295 ∨ b^{5, 60}_1 c -b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ p_295 ∨ -b^{5, 60}_0 c in DIMACS: -8603 8604 -8605 295 8606 0 -8603 8604 -8605 295 8607 0 -8603 8604 -8605 295 -8608 0 c -2-1 --> break c ( b^{5, 59}_2 ∧ b^{5, 59}_1 ∧ -b^{5, 59}_0 ∧ -p_295) -> break c in CNF: c -b^{5, 59}_2 ∨ -b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ p_295 ∨ break c in DIMACS: -8603 -8604 8605 295 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 59}_2 ∧ -b^{5, 59}_1 ∧ -b^{5, 59}_0 ∧ true) c in CNF: c -b^{5, 59}_2 ∨ b^{5, 59}_1 ∨ b^{5, 59}_0 ∨ false c in DIMACS: -8603 8604 8605 0 c 3 does not represent an automaton state. c -(-b^{5, 59}_2 ∧ b^{5, 59}_1 ∧ b^{5, 59}_0 ∧ true) c in CNF: c b^{5, 59}_2 ∨ -b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ false c in DIMACS: 8603 -8604 -8605 0 c -3 does not represent an automaton state. c -( b^{5, 59}_2 ∧ b^{5, 59}_1 ∧ b^{5, 59}_0 ∧ true) c in CNF: c -b^{5, 59}_2 ∨ -b^{5, 59}_1 ∨ -b^{5, 59}_0 ∨ false c in DIMACS: -8603 -8604 -8605 0 c i = 60 c -2+1 --> -1 c ( b^{5, 60}_2 ∧ b^{5, 60}_1 ∧ -b^{5, 60}_0 ∧ p_300) -> ( b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ b^{5, 61}_0) c in CNF: c -b^{5, 60}_2 ∨ -b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ -p_300 ∨ b^{5, 61}_2 c -b^{5, 60}_2 ∨ -b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ -p_300 ∨ -b^{5, 61}_1 c -b^{5, 60}_2 ∨ -b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ -p_300 ∨ b^{5, 61}_0 c in DIMACS: -8606 -8607 8608 -300 8609 0 -8606 -8607 8608 -300 -8610 0 -8606 -8607 8608 -300 8611 0 c -1+1 --> 0 c ( b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ b^{5, 60}_0 ∧ p_300) -> (-b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ -b^{5, 61}_0) c in CNF: c -b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ -p_300 ∨ -b^{5, 61}_2 c -b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ -p_300 ∨ -b^{5, 61}_1 c -b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ -p_300 ∨ -b^{5, 61}_0 c in DIMACS: -8606 8607 -8608 -300 -8609 0 -8606 8607 -8608 -300 -8610 0 -8606 8607 -8608 -300 -8611 0 c 0+1 --> 1 c (-b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ -b^{5, 60}_0 ∧ p_300) -> (-b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ b^{5, 61}_0) c in CNF: c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ -p_300 ∨ -b^{5, 61}_2 c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ -p_300 ∨ -b^{5, 61}_1 c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ -p_300 ∨ b^{5, 61}_0 c in DIMACS: 8606 8607 8608 -300 -8609 0 8606 8607 8608 -300 -8610 0 8606 8607 8608 -300 8611 0 c 1+1 --> 2 c (-b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ b^{5, 60}_0 ∧ p_300) -> (-b^{5, 61}_2 ∧ b^{5, 61}_1 ∧ -b^{5, 61}_0) c in CNF: c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ -p_300 ∨ -b^{5, 61}_2 c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ -p_300 ∨ b^{5, 61}_1 c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ -p_300 ∨ -b^{5, 61}_0 c in DIMACS: 8606 8607 -8608 -300 -8609 0 8606 8607 -8608 -300 8610 0 8606 8607 -8608 -300 -8611 0 c 2+1 --> break c (-b^{5, 60}_2 ∧ b^{5, 60}_1 ∧ -b^{5, 60}_0 ∧ p_300) -> break c in CNF: c b^{5, 60}_2 ∨ -b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ -p_300 ∨ break c in DIMACS: 8606 -8607 8608 -300 1162 0 c 2-1 --> 1 c (-b^{5, 60}_2 ∧ b^{5, 60}_1 ∧ -b^{5, 60}_0 ∧ -p_300) -> (-b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ b^{5, 61}_0) c in CNF: c b^{5, 60}_2 ∨ -b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ p_300 ∨ -b^{5, 61}_2 c b^{5, 60}_2 ∨ -b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ p_300 ∨ -b^{5, 61}_1 c b^{5, 60}_2 ∨ -b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ p_300 ∨ b^{5, 61}_0 c in DIMACS: 8606 -8607 8608 300 -8609 0 8606 -8607 8608 300 -8610 0 8606 -8607 8608 300 8611 0 c 1-1 --> 0 c (-b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ b^{5, 60}_0 ∧ -p_300) -> (-b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ -b^{5, 61}_0) c in CNF: c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ p_300 ∨ -b^{5, 61}_2 c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ p_300 ∨ -b^{5, 61}_1 c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ p_300 ∨ -b^{5, 61}_0 c in DIMACS: 8606 8607 -8608 300 -8609 0 8606 8607 -8608 300 -8610 0 8606 8607 -8608 300 -8611 0 c 0-1 --> -1 c (-b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ -b^{5, 60}_0 ∧ -p_300) -> ( b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ b^{5, 61}_0) c in CNF: c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ p_300 ∨ b^{5, 61}_2 c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ p_300 ∨ -b^{5, 61}_1 c b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ p_300 ∨ b^{5, 61}_0 c in DIMACS: 8606 8607 8608 300 8609 0 8606 8607 8608 300 -8610 0 8606 8607 8608 300 8611 0 c -1-1 --> -2 c ( b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ b^{5, 60}_0 ∧ -p_300) -> ( b^{5, 61}_2 ∧ b^{5, 61}_1 ∧ -b^{5, 61}_0) c in CNF: c -b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ p_300 ∨ b^{5, 61}_2 c -b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ p_300 ∨ b^{5, 61}_1 c -b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ p_300 ∨ -b^{5, 61}_0 c in DIMACS: -8606 8607 -8608 300 8609 0 -8606 8607 -8608 300 8610 0 -8606 8607 -8608 300 -8611 0 c -2-1 --> break c ( b^{5, 60}_2 ∧ b^{5, 60}_1 ∧ -b^{5, 60}_0 ∧ -p_300) -> break c in CNF: c -b^{5, 60}_2 ∨ -b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ p_300 ∨ break c in DIMACS: -8606 -8607 8608 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 60}_2 ∧ -b^{5, 60}_1 ∧ -b^{5, 60}_0 ∧ true) c in CNF: c -b^{5, 60}_2 ∨ b^{5, 60}_1 ∨ b^{5, 60}_0 ∨ false c in DIMACS: -8606 8607 8608 0 c 3 does not represent an automaton state. c -(-b^{5, 60}_2 ∧ b^{5, 60}_1 ∧ b^{5, 60}_0 ∧ true) c in CNF: c b^{5, 60}_2 ∨ -b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ false c in DIMACS: 8606 -8607 -8608 0 c -3 does not represent an automaton state. c -( b^{5, 60}_2 ∧ b^{5, 60}_1 ∧ b^{5, 60}_0 ∧ true) c in CNF: c -b^{5, 60}_2 ∨ -b^{5, 60}_1 ∨ -b^{5, 60}_0 ∨ false c in DIMACS: -8606 -8607 -8608 0 c i = 61 c -2+1 --> -1 c ( b^{5, 61}_2 ∧ b^{5, 61}_1 ∧ -b^{5, 61}_0 ∧ p_305) -> ( b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ b^{5, 62}_0) c in CNF: c -b^{5, 61}_2 ∨ -b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ -p_305 ∨ b^{5, 62}_2 c -b^{5, 61}_2 ∨ -b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ -p_305 ∨ -b^{5, 62}_1 c -b^{5, 61}_2 ∨ -b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ -p_305 ∨ b^{5, 62}_0 c in DIMACS: -8609 -8610 8611 -305 8612 0 -8609 -8610 8611 -305 -8613 0 -8609 -8610 8611 -305 8614 0 c -1+1 --> 0 c ( b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ b^{5, 61}_0 ∧ p_305) -> (-b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ -b^{5, 62}_0) c in CNF: c -b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ -p_305 ∨ -b^{5, 62}_2 c -b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ -p_305 ∨ -b^{5, 62}_1 c -b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ -p_305 ∨ -b^{5, 62}_0 c in DIMACS: -8609 8610 -8611 -305 -8612 0 -8609 8610 -8611 -305 -8613 0 -8609 8610 -8611 -305 -8614 0 c 0+1 --> 1 c (-b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ -b^{5, 61}_0 ∧ p_305) -> (-b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ b^{5, 62}_0) c in CNF: c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ -p_305 ∨ -b^{5, 62}_2 c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ -p_305 ∨ -b^{5, 62}_1 c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ -p_305 ∨ b^{5, 62}_0 c in DIMACS: 8609 8610 8611 -305 -8612 0 8609 8610 8611 -305 -8613 0 8609 8610 8611 -305 8614 0 c 1+1 --> 2 c (-b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ b^{5, 61}_0 ∧ p_305) -> (-b^{5, 62}_2 ∧ b^{5, 62}_1 ∧ -b^{5, 62}_0) c in CNF: c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ -p_305 ∨ -b^{5, 62}_2 c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ -p_305 ∨ b^{5, 62}_1 c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ -p_305 ∨ -b^{5, 62}_0 c in DIMACS: 8609 8610 -8611 -305 -8612 0 8609 8610 -8611 -305 8613 0 8609 8610 -8611 -305 -8614 0 c 2+1 --> break c (-b^{5, 61}_2 ∧ b^{5, 61}_1 ∧ -b^{5, 61}_0 ∧ p_305) -> break c in CNF: c b^{5, 61}_2 ∨ -b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ -p_305 ∨ break c in DIMACS: 8609 -8610 8611 -305 1162 0 c 2-1 --> 1 c (-b^{5, 61}_2 ∧ b^{5, 61}_1 ∧ -b^{5, 61}_0 ∧ -p_305) -> (-b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ b^{5, 62}_0) c in CNF: c b^{5, 61}_2 ∨ -b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ p_305 ∨ -b^{5, 62}_2 c b^{5, 61}_2 ∨ -b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ p_305 ∨ -b^{5, 62}_1 c b^{5, 61}_2 ∨ -b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ p_305 ∨ b^{5, 62}_0 c in DIMACS: 8609 -8610 8611 305 -8612 0 8609 -8610 8611 305 -8613 0 8609 -8610 8611 305 8614 0 c 1-1 --> 0 c (-b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ b^{5, 61}_0 ∧ -p_305) -> (-b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ -b^{5, 62}_0) c in CNF: c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ p_305 ∨ -b^{5, 62}_2 c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ p_305 ∨ -b^{5, 62}_1 c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ p_305 ∨ -b^{5, 62}_0 c in DIMACS: 8609 8610 -8611 305 -8612 0 8609 8610 -8611 305 -8613 0 8609 8610 -8611 305 -8614 0 c 0-1 --> -1 c (-b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ -b^{5, 61}_0 ∧ -p_305) -> ( b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ b^{5, 62}_0) c in CNF: c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ p_305 ∨ b^{5, 62}_2 c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ p_305 ∨ -b^{5, 62}_1 c b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ p_305 ∨ b^{5, 62}_0 c in DIMACS: 8609 8610 8611 305 8612 0 8609 8610 8611 305 -8613 0 8609 8610 8611 305 8614 0 c -1-1 --> -2 c ( b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ b^{5, 61}_0 ∧ -p_305) -> ( b^{5, 62}_2 ∧ b^{5, 62}_1 ∧ -b^{5, 62}_0) c in CNF: c -b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ p_305 ∨ b^{5, 62}_2 c -b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ p_305 ∨ b^{5, 62}_1 c -b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ p_305 ∨ -b^{5, 62}_0 c in DIMACS: -8609 8610 -8611 305 8612 0 -8609 8610 -8611 305 8613 0 -8609 8610 -8611 305 -8614 0 c -2-1 --> break c ( b^{5, 61}_2 ∧ b^{5, 61}_1 ∧ -b^{5, 61}_0 ∧ -p_305) -> break c in CNF: c -b^{5, 61}_2 ∨ -b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ p_305 ∨ break c in DIMACS: -8609 -8610 8611 305 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 61}_2 ∧ -b^{5, 61}_1 ∧ -b^{5, 61}_0 ∧ true) c in CNF: c -b^{5, 61}_2 ∨ b^{5, 61}_1 ∨ b^{5, 61}_0 ∨ false c in DIMACS: -8609 8610 8611 0 c 3 does not represent an automaton state. c -(-b^{5, 61}_2 ∧ b^{5, 61}_1 ∧ b^{5, 61}_0 ∧ true) c in CNF: c b^{5, 61}_2 ∨ -b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ false c in DIMACS: 8609 -8610 -8611 0 c -3 does not represent an automaton state. c -( b^{5, 61}_2 ∧ b^{5, 61}_1 ∧ b^{5, 61}_0 ∧ true) c in CNF: c -b^{5, 61}_2 ∨ -b^{5, 61}_1 ∨ -b^{5, 61}_0 ∨ false c in DIMACS: -8609 -8610 -8611 0 c i = 62 c -2+1 --> -1 c ( b^{5, 62}_2 ∧ b^{5, 62}_1 ∧ -b^{5, 62}_0 ∧ p_310) -> ( b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ b^{5, 63}_0) c in CNF: c -b^{5, 62}_2 ∨ -b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ -p_310 ∨ b^{5, 63}_2 c -b^{5, 62}_2 ∨ -b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ -p_310 ∨ -b^{5, 63}_1 c -b^{5, 62}_2 ∨ -b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ -p_310 ∨ b^{5, 63}_0 c in DIMACS: -8612 -8613 8614 -310 8615 0 -8612 -8613 8614 -310 -8616 0 -8612 -8613 8614 -310 8617 0 c -1+1 --> 0 c ( b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ b^{5, 62}_0 ∧ p_310) -> (-b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ -b^{5, 63}_0) c in CNF: c -b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ -p_310 ∨ -b^{5, 63}_2 c -b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ -p_310 ∨ -b^{5, 63}_1 c -b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ -p_310 ∨ -b^{5, 63}_0 c in DIMACS: -8612 8613 -8614 -310 -8615 0 -8612 8613 -8614 -310 -8616 0 -8612 8613 -8614 -310 -8617 0 c 0+1 --> 1 c (-b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ -b^{5, 62}_0 ∧ p_310) -> (-b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ b^{5, 63}_0) c in CNF: c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ -p_310 ∨ -b^{5, 63}_2 c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ -p_310 ∨ -b^{5, 63}_1 c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ -p_310 ∨ b^{5, 63}_0 c in DIMACS: 8612 8613 8614 -310 -8615 0 8612 8613 8614 -310 -8616 0 8612 8613 8614 -310 8617 0 c 1+1 --> 2 c (-b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ b^{5, 62}_0 ∧ p_310) -> (-b^{5, 63}_2 ∧ b^{5, 63}_1 ∧ -b^{5, 63}_0) c in CNF: c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ -p_310 ∨ -b^{5, 63}_2 c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ -p_310 ∨ b^{5, 63}_1 c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ -p_310 ∨ -b^{5, 63}_0 c in DIMACS: 8612 8613 -8614 -310 -8615 0 8612 8613 -8614 -310 8616 0 8612 8613 -8614 -310 -8617 0 c 2+1 --> break c (-b^{5, 62}_2 ∧ b^{5, 62}_1 ∧ -b^{5, 62}_0 ∧ p_310) -> break c in CNF: c b^{5, 62}_2 ∨ -b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ -p_310 ∨ break c in DIMACS: 8612 -8613 8614 -310 1162 0 c 2-1 --> 1 c (-b^{5, 62}_2 ∧ b^{5, 62}_1 ∧ -b^{5, 62}_0 ∧ -p_310) -> (-b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ b^{5, 63}_0) c in CNF: c b^{5, 62}_2 ∨ -b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ p_310 ∨ -b^{5, 63}_2 c b^{5, 62}_2 ∨ -b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ p_310 ∨ -b^{5, 63}_1 c b^{5, 62}_2 ∨ -b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ p_310 ∨ b^{5, 63}_0 c in DIMACS: 8612 -8613 8614 310 -8615 0 8612 -8613 8614 310 -8616 0 8612 -8613 8614 310 8617 0 c 1-1 --> 0 c (-b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ b^{5, 62}_0 ∧ -p_310) -> (-b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ -b^{5, 63}_0) c in CNF: c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ p_310 ∨ -b^{5, 63}_2 c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ p_310 ∨ -b^{5, 63}_1 c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ p_310 ∨ -b^{5, 63}_0 c in DIMACS: 8612 8613 -8614 310 -8615 0 8612 8613 -8614 310 -8616 0 8612 8613 -8614 310 -8617 0 c 0-1 --> -1 c (-b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ -b^{5, 62}_0 ∧ -p_310) -> ( b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ b^{5, 63}_0) c in CNF: c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ p_310 ∨ b^{5, 63}_2 c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ p_310 ∨ -b^{5, 63}_1 c b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ p_310 ∨ b^{5, 63}_0 c in DIMACS: 8612 8613 8614 310 8615 0 8612 8613 8614 310 -8616 0 8612 8613 8614 310 8617 0 c -1-1 --> -2 c ( b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ b^{5, 62}_0 ∧ -p_310) -> ( b^{5, 63}_2 ∧ b^{5, 63}_1 ∧ -b^{5, 63}_0) c in CNF: c -b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ p_310 ∨ b^{5, 63}_2 c -b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ p_310 ∨ b^{5, 63}_1 c -b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ p_310 ∨ -b^{5, 63}_0 c in DIMACS: -8612 8613 -8614 310 8615 0 -8612 8613 -8614 310 8616 0 -8612 8613 -8614 310 -8617 0 c -2-1 --> break c ( b^{5, 62}_2 ∧ b^{5, 62}_1 ∧ -b^{5, 62}_0 ∧ -p_310) -> break c in CNF: c -b^{5, 62}_2 ∨ -b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ p_310 ∨ break c in DIMACS: -8612 -8613 8614 310 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 62}_2 ∧ -b^{5, 62}_1 ∧ -b^{5, 62}_0 ∧ true) c in CNF: c -b^{5, 62}_2 ∨ b^{5, 62}_1 ∨ b^{5, 62}_0 ∨ false c in DIMACS: -8612 8613 8614 0 c 3 does not represent an automaton state. c -(-b^{5, 62}_2 ∧ b^{5, 62}_1 ∧ b^{5, 62}_0 ∧ true) c in CNF: c b^{5, 62}_2 ∨ -b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ false c in DIMACS: 8612 -8613 -8614 0 c -3 does not represent an automaton state. c -( b^{5, 62}_2 ∧ b^{5, 62}_1 ∧ b^{5, 62}_0 ∧ true) c in CNF: c -b^{5, 62}_2 ∨ -b^{5, 62}_1 ∨ -b^{5, 62}_0 ∨ false c in DIMACS: -8612 -8613 -8614 0 c i = 63 c -2+1 --> -1 c ( b^{5, 63}_2 ∧ b^{5, 63}_1 ∧ -b^{5, 63}_0 ∧ p_315) -> ( b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ b^{5, 64}_0) c in CNF: c -b^{5, 63}_2 ∨ -b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ -p_315 ∨ b^{5, 64}_2 c -b^{5, 63}_2 ∨ -b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ -p_315 ∨ -b^{5, 64}_1 c -b^{5, 63}_2 ∨ -b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ -p_315 ∨ b^{5, 64}_0 c in DIMACS: -8615 -8616 8617 -315 8618 0 -8615 -8616 8617 -315 -8619 0 -8615 -8616 8617 -315 8620 0 c -1+1 --> 0 c ( b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ b^{5, 63}_0 ∧ p_315) -> (-b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ -b^{5, 64}_0) c in CNF: c -b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ -p_315 ∨ -b^{5, 64}_2 c -b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ -p_315 ∨ -b^{5, 64}_1 c -b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ -p_315 ∨ -b^{5, 64}_0 c in DIMACS: -8615 8616 -8617 -315 -8618 0 -8615 8616 -8617 -315 -8619 0 -8615 8616 -8617 -315 -8620 0 c 0+1 --> 1 c (-b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ -b^{5, 63}_0 ∧ p_315) -> (-b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ b^{5, 64}_0) c in CNF: c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ -p_315 ∨ -b^{5, 64}_2 c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ -p_315 ∨ -b^{5, 64}_1 c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ -p_315 ∨ b^{5, 64}_0 c in DIMACS: 8615 8616 8617 -315 -8618 0 8615 8616 8617 -315 -8619 0 8615 8616 8617 -315 8620 0 c 1+1 --> 2 c (-b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ b^{5, 63}_0 ∧ p_315) -> (-b^{5, 64}_2 ∧ b^{5, 64}_1 ∧ -b^{5, 64}_0) c in CNF: c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ -p_315 ∨ -b^{5, 64}_2 c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ -p_315 ∨ b^{5, 64}_1 c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ -p_315 ∨ -b^{5, 64}_0 c in DIMACS: 8615 8616 -8617 -315 -8618 0 8615 8616 -8617 -315 8619 0 8615 8616 -8617 -315 -8620 0 c 2+1 --> break c (-b^{5, 63}_2 ∧ b^{5, 63}_1 ∧ -b^{5, 63}_0 ∧ p_315) -> break c in CNF: c b^{5, 63}_2 ∨ -b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ -p_315 ∨ break c in DIMACS: 8615 -8616 8617 -315 1162 0 c 2-1 --> 1 c (-b^{5, 63}_2 ∧ b^{5, 63}_1 ∧ -b^{5, 63}_0 ∧ -p_315) -> (-b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ b^{5, 64}_0) c in CNF: c b^{5, 63}_2 ∨ -b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ p_315 ∨ -b^{5, 64}_2 c b^{5, 63}_2 ∨ -b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ p_315 ∨ -b^{5, 64}_1 c b^{5, 63}_2 ∨ -b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ p_315 ∨ b^{5, 64}_0 c in DIMACS: 8615 -8616 8617 315 -8618 0 8615 -8616 8617 315 -8619 0 8615 -8616 8617 315 8620 0 c 1-1 --> 0 c (-b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ b^{5, 63}_0 ∧ -p_315) -> (-b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ -b^{5, 64}_0) c in CNF: c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ p_315 ∨ -b^{5, 64}_2 c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ p_315 ∨ -b^{5, 64}_1 c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ p_315 ∨ -b^{5, 64}_0 c in DIMACS: 8615 8616 -8617 315 -8618 0 8615 8616 -8617 315 -8619 0 8615 8616 -8617 315 -8620 0 c 0-1 --> -1 c (-b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ -b^{5, 63}_0 ∧ -p_315) -> ( b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ b^{5, 64}_0) c in CNF: c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ p_315 ∨ b^{5, 64}_2 c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ p_315 ∨ -b^{5, 64}_1 c b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ p_315 ∨ b^{5, 64}_0 c in DIMACS: 8615 8616 8617 315 8618 0 8615 8616 8617 315 -8619 0 8615 8616 8617 315 8620 0 c -1-1 --> -2 c ( b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ b^{5, 63}_0 ∧ -p_315) -> ( b^{5, 64}_2 ∧ b^{5, 64}_1 ∧ -b^{5, 64}_0) c in CNF: c -b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ p_315 ∨ b^{5, 64}_2 c -b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ p_315 ∨ b^{5, 64}_1 c -b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ p_315 ∨ -b^{5, 64}_0 c in DIMACS: -8615 8616 -8617 315 8618 0 -8615 8616 -8617 315 8619 0 -8615 8616 -8617 315 -8620 0 c -2-1 --> break c ( b^{5, 63}_2 ∧ b^{5, 63}_1 ∧ -b^{5, 63}_0 ∧ -p_315) -> break c in CNF: c -b^{5, 63}_2 ∨ -b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ p_315 ∨ break c in DIMACS: -8615 -8616 8617 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 63}_2 ∧ -b^{5, 63}_1 ∧ -b^{5, 63}_0 ∧ true) c in CNF: c -b^{5, 63}_2 ∨ b^{5, 63}_1 ∨ b^{5, 63}_0 ∨ false c in DIMACS: -8615 8616 8617 0 c 3 does not represent an automaton state. c -(-b^{5, 63}_2 ∧ b^{5, 63}_1 ∧ b^{5, 63}_0 ∧ true) c in CNF: c b^{5, 63}_2 ∨ -b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ false c in DIMACS: 8615 -8616 -8617 0 c -3 does not represent an automaton state. c -( b^{5, 63}_2 ∧ b^{5, 63}_1 ∧ b^{5, 63}_0 ∧ true) c in CNF: c -b^{5, 63}_2 ∨ -b^{5, 63}_1 ∨ -b^{5, 63}_0 ∨ false c in DIMACS: -8615 -8616 -8617 0 c i = 64 c -2+1 --> -1 c ( b^{5, 64}_2 ∧ b^{5, 64}_1 ∧ -b^{5, 64}_0 ∧ p_320) -> ( b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ b^{5, 65}_0) c in CNF: c -b^{5, 64}_2 ∨ -b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ -p_320 ∨ b^{5, 65}_2 c -b^{5, 64}_2 ∨ -b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ -p_320 ∨ -b^{5, 65}_1 c -b^{5, 64}_2 ∨ -b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ -p_320 ∨ b^{5, 65}_0 c in DIMACS: -8618 -8619 8620 -320 8621 0 -8618 -8619 8620 -320 -8622 0 -8618 -8619 8620 -320 8623 0 c -1+1 --> 0 c ( b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ b^{5, 64}_0 ∧ p_320) -> (-b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ -b^{5, 65}_0) c in CNF: c -b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ -p_320 ∨ -b^{5, 65}_2 c -b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ -p_320 ∨ -b^{5, 65}_1 c -b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ -p_320 ∨ -b^{5, 65}_0 c in DIMACS: -8618 8619 -8620 -320 -8621 0 -8618 8619 -8620 -320 -8622 0 -8618 8619 -8620 -320 -8623 0 c 0+1 --> 1 c (-b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ -b^{5, 64}_0 ∧ p_320) -> (-b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ b^{5, 65}_0) c in CNF: c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ -p_320 ∨ -b^{5, 65}_2 c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ -p_320 ∨ -b^{5, 65}_1 c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ -p_320 ∨ b^{5, 65}_0 c in DIMACS: 8618 8619 8620 -320 -8621 0 8618 8619 8620 -320 -8622 0 8618 8619 8620 -320 8623 0 c 1+1 --> 2 c (-b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ b^{5, 64}_0 ∧ p_320) -> (-b^{5, 65}_2 ∧ b^{5, 65}_1 ∧ -b^{5, 65}_0) c in CNF: c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ -p_320 ∨ -b^{5, 65}_2 c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ -p_320 ∨ b^{5, 65}_1 c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ -p_320 ∨ -b^{5, 65}_0 c in DIMACS: 8618 8619 -8620 -320 -8621 0 8618 8619 -8620 -320 8622 0 8618 8619 -8620 -320 -8623 0 c 2+1 --> break c (-b^{5, 64}_2 ∧ b^{5, 64}_1 ∧ -b^{5, 64}_0 ∧ p_320) -> break c in CNF: c b^{5, 64}_2 ∨ -b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ -p_320 ∨ break c in DIMACS: 8618 -8619 8620 -320 1162 0 c 2-1 --> 1 c (-b^{5, 64}_2 ∧ b^{5, 64}_1 ∧ -b^{5, 64}_0 ∧ -p_320) -> (-b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ b^{5, 65}_0) c in CNF: c b^{5, 64}_2 ∨ -b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ p_320 ∨ -b^{5, 65}_2 c b^{5, 64}_2 ∨ -b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ p_320 ∨ -b^{5, 65}_1 c b^{5, 64}_2 ∨ -b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ p_320 ∨ b^{5, 65}_0 c in DIMACS: 8618 -8619 8620 320 -8621 0 8618 -8619 8620 320 -8622 0 8618 -8619 8620 320 8623 0 c 1-1 --> 0 c (-b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ b^{5, 64}_0 ∧ -p_320) -> (-b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ -b^{5, 65}_0) c in CNF: c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ p_320 ∨ -b^{5, 65}_2 c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ p_320 ∨ -b^{5, 65}_1 c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ p_320 ∨ -b^{5, 65}_0 c in DIMACS: 8618 8619 -8620 320 -8621 0 8618 8619 -8620 320 -8622 0 8618 8619 -8620 320 -8623 0 c 0-1 --> -1 c (-b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ -b^{5, 64}_0 ∧ -p_320) -> ( b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ b^{5, 65}_0) c in CNF: c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ p_320 ∨ b^{5, 65}_2 c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ p_320 ∨ -b^{5, 65}_1 c b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ p_320 ∨ b^{5, 65}_0 c in DIMACS: 8618 8619 8620 320 8621 0 8618 8619 8620 320 -8622 0 8618 8619 8620 320 8623 0 c -1-1 --> -2 c ( b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ b^{5, 64}_0 ∧ -p_320) -> ( b^{5, 65}_2 ∧ b^{5, 65}_1 ∧ -b^{5, 65}_0) c in CNF: c -b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ p_320 ∨ b^{5, 65}_2 c -b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ p_320 ∨ b^{5, 65}_1 c -b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ p_320 ∨ -b^{5, 65}_0 c in DIMACS: -8618 8619 -8620 320 8621 0 -8618 8619 -8620 320 8622 0 -8618 8619 -8620 320 -8623 0 c -2-1 --> break c ( b^{5, 64}_2 ∧ b^{5, 64}_1 ∧ -b^{5, 64}_0 ∧ -p_320) -> break c in CNF: c -b^{5, 64}_2 ∨ -b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ p_320 ∨ break c in DIMACS: -8618 -8619 8620 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 64}_2 ∧ -b^{5, 64}_1 ∧ -b^{5, 64}_0 ∧ true) c in CNF: c -b^{5, 64}_2 ∨ b^{5, 64}_1 ∨ b^{5, 64}_0 ∨ false c in DIMACS: -8618 8619 8620 0 c 3 does not represent an automaton state. c -(-b^{5, 64}_2 ∧ b^{5, 64}_1 ∧ b^{5, 64}_0 ∧ true) c in CNF: c b^{5, 64}_2 ∨ -b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ false c in DIMACS: 8618 -8619 -8620 0 c -3 does not represent an automaton state. c -( b^{5, 64}_2 ∧ b^{5, 64}_1 ∧ b^{5, 64}_0 ∧ true) c in CNF: c -b^{5, 64}_2 ∨ -b^{5, 64}_1 ∨ -b^{5, 64}_0 ∨ false c in DIMACS: -8618 -8619 -8620 0 c i = 65 c -2+1 --> -1 c ( b^{5, 65}_2 ∧ b^{5, 65}_1 ∧ -b^{5, 65}_0 ∧ p_325) -> ( b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ b^{5, 66}_0) c in CNF: c -b^{5, 65}_2 ∨ -b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ -p_325 ∨ b^{5, 66}_2 c -b^{5, 65}_2 ∨ -b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ -p_325 ∨ -b^{5, 66}_1 c -b^{5, 65}_2 ∨ -b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ -p_325 ∨ b^{5, 66}_0 c in DIMACS: -8621 -8622 8623 -325 8624 0 -8621 -8622 8623 -325 -8625 0 -8621 -8622 8623 -325 8626 0 c -1+1 --> 0 c ( b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ b^{5, 65}_0 ∧ p_325) -> (-b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ -b^{5, 66}_0) c in CNF: c -b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ -p_325 ∨ -b^{5, 66}_2 c -b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ -p_325 ∨ -b^{5, 66}_1 c -b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ -p_325 ∨ -b^{5, 66}_0 c in DIMACS: -8621 8622 -8623 -325 -8624 0 -8621 8622 -8623 -325 -8625 0 -8621 8622 -8623 -325 -8626 0 c 0+1 --> 1 c (-b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ -b^{5, 65}_0 ∧ p_325) -> (-b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ b^{5, 66}_0) c in CNF: c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ -p_325 ∨ -b^{5, 66}_2 c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ -p_325 ∨ -b^{5, 66}_1 c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ -p_325 ∨ b^{5, 66}_0 c in DIMACS: 8621 8622 8623 -325 -8624 0 8621 8622 8623 -325 -8625 0 8621 8622 8623 -325 8626 0 c 1+1 --> 2 c (-b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ b^{5, 65}_0 ∧ p_325) -> (-b^{5, 66}_2 ∧ b^{5, 66}_1 ∧ -b^{5, 66}_0) c in CNF: c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ -p_325 ∨ -b^{5, 66}_2 c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ -p_325 ∨ b^{5, 66}_1 c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ -p_325 ∨ -b^{5, 66}_0 c in DIMACS: 8621 8622 -8623 -325 -8624 0 8621 8622 -8623 -325 8625 0 8621 8622 -8623 -325 -8626 0 c 2+1 --> break c (-b^{5, 65}_2 ∧ b^{5, 65}_1 ∧ -b^{5, 65}_0 ∧ p_325) -> break c in CNF: c b^{5, 65}_2 ∨ -b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ -p_325 ∨ break c in DIMACS: 8621 -8622 8623 -325 1162 0 c 2-1 --> 1 c (-b^{5, 65}_2 ∧ b^{5, 65}_1 ∧ -b^{5, 65}_0 ∧ -p_325) -> (-b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ b^{5, 66}_0) c in CNF: c b^{5, 65}_2 ∨ -b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ p_325 ∨ -b^{5, 66}_2 c b^{5, 65}_2 ∨ -b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ p_325 ∨ -b^{5, 66}_1 c b^{5, 65}_2 ∨ -b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ p_325 ∨ b^{5, 66}_0 c in DIMACS: 8621 -8622 8623 325 -8624 0 8621 -8622 8623 325 -8625 0 8621 -8622 8623 325 8626 0 c 1-1 --> 0 c (-b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ b^{5, 65}_0 ∧ -p_325) -> (-b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ -b^{5, 66}_0) c in CNF: c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ p_325 ∨ -b^{5, 66}_2 c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ p_325 ∨ -b^{5, 66}_1 c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ p_325 ∨ -b^{5, 66}_0 c in DIMACS: 8621 8622 -8623 325 -8624 0 8621 8622 -8623 325 -8625 0 8621 8622 -8623 325 -8626 0 c 0-1 --> -1 c (-b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ -b^{5, 65}_0 ∧ -p_325) -> ( b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ b^{5, 66}_0) c in CNF: c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ p_325 ∨ b^{5, 66}_2 c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ p_325 ∨ -b^{5, 66}_1 c b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ p_325 ∨ b^{5, 66}_0 c in DIMACS: 8621 8622 8623 325 8624 0 8621 8622 8623 325 -8625 0 8621 8622 8623 325 8626 0 c -1-1 --> -2 c ( b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ b^{5, 65}_0 ∧ -p_325) -> ( b^{5, 66}_2 ∧ b^{5, 66}_1 ∧ -b^{5, 66}_0) c in CNF: c -b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ p_325 ∨ b^{5, 66}_2 c -b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ p_325 ∨ b^{5, 66}_1 c -b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ p_325 ∨ -b^{5, 66}_0 c in DIMACS: -8621 8622 -8623 325 8624 0 -8621 8622 -8623 325 8625 0 -8621 8622 -8623 325 -8626 0 c -2-1 --> break c ( b^{5, 65}_2 ∧ b^{5, 65}_1 ∧ -b^{5, 65}_0 ∧ -p_325) -> break c in CNF: c -b^{5, 65}_2 ∨ -b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ p_325 ∨ break c in DIMACS: -8621 -8622 8623 325 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 65}_2 ∧ -b^{5, 65}_1 ∧ -b^{5, 65}_0 ∧ true) c in CNF: c -b^{5, 65}_2 ∨ b^{5, 65}_1 ∨ b^{5, 65}_0 ∨ false c in DIMACS: -8621 8622 8623 0 c 3 does not represent an automaton state. c -(-b^{5, 65}_2 ∧ b^{5, 65}_1 ∧ b^{5, 65}_0 ∧ true) c in CNF: c b^{5, 65}_2 ∨ -b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ false c in DIMACS: 8621 -8622 -8623 0 c -3 does not represent an automaton state. c -( b^{5, 65}_2 ∧ b^{5, 65}_1 ∧ b^{5, 65}_0 ∧ true) c in CNF: c -b^{5, 65}_2 ∨ -b^{5, 65}_1 ∨ -b^{5, 65}_0 ∨ false c in DIMACS: -8621 -8622 -8623 0 c i = 66 c -2+1 --> -1 c ( b^{5, 66}_2 ∧ b^{5, 66}_1 ∧ -b^{5, 66}_0 ∧ p_330) -> ( b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ b^{5, 67}_0) c in CNF: c -b^{5, 66}_2 ∨ -b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ -p_330 ∨ b^{5, 67}_2 c -b^{5, 66}_2 ∨ -b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ -p_330 ∨ -b^{5, 67}_1 c -b^{5, 66}_2 ∨ -b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ -p_330 ∨ b^{5, 67}_0 c in DIMACS: -8624 -8625 8626 -330 8627 0 -8624 -8625 8626 -330 -8628 0 -8624 -8625 8626 -330 8629 0 c -1+1 --> 0 c ( b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ b^{5, 66}_0 ∧ p_330) -> (-b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ -b^{5, 67}_0) c in CNF: c -b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ -p_330 ∨ -b^{5, 67}_2 c -b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ -p_330 ∨ -b^{5, 67}_1 c -b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ -p_330 ∨ -b^{5, 67}_0 c in DIMACS: -8624 8625 -8626 -330 -8627 0 -8624 8625 -8626 -330 -8628 0 -8624 8625 -8626 -330 -8629 0 c 0+1 --> 1 c (-b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ -b^{5, 66}_0 ∧ p_330) -> (-b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ b^{5, 67}_0) c in CNF: c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ -p_330 ∨ -b^{5, 67}_2 c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ -p_330 ∨ -b^{5, 67}_1 c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ -p_330 ∨ b^{5, 67}_0 c in DIMACS: 8624 8625 8626 -330 -8627 0 8624 8625 8626 -330 -8628 0 8624 8625 8626 -330 8629 0 c 1+1 --> 2 c (-b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ b^{5, 66}_0 ∧ p_330) -> (-b^{5, 67}_2 ∧ b^{5, 67}_1 ∧ -b^{5, 67}_0) c in CNF: c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ -p_330 ∨ -b^{5, 67}_2 c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ -p_330 ∨ b^{5, 67}_1 c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ -p_330 ∨ -b^{5, 67}_0 c in DIMACS: 8624 8625 -8626 -330 -8627 0 8624 8625 -8626 -330 8628 0 8624 8625 -8626 -330 -8629 0 c 2+1 --> break c (-b^{5, 66}_2 ∧ b^{5, 66}_1 ∧ -b^{5, 66}_0 ∧ p_330) -> break c in CNF: c b^{5, 66}_2 ∨ -b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ -p_330 ∨ break c in DIMACS: 8624 -8625 8626 -330 1162 0 c 2-1 --> 1 c (-b^{5, 66}_2 ∧ b^{5, 66}_1 ∧ -b^{5, 66}_0 ∧ -p_330) -> (-b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ b^{5, 67}_0) c in CNF: c b^{5, 66}_2 ∨ -b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ p_330 ∨ -b^{5, 67}_2 c b^{5, 66}_2 ∨ -b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ p_330 ∨ -b^{5, 67}_1 c b^{5, 66}_2 ∨ -b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ p_330 ∨ b^{5, 67}_0 c in DIMACS: 8624 -8625 8626 330 -8627 0 8624 -8625 8626 330 -8628 0 8624 -8625 8626 330 8629 0 c 1-1 --> 0 c (-b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ b^{5, 66}_0 ∧ -p_330) -> (-b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ -b^{5, 67}_0) c in CNF: c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ p_330 ∨ -b^{5, 67}_2 c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ p_330 ∨ -b^{5, 67}_1 c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ p_330 ∨ -b^{5, 67}_0 c in DIMACS: 8624 8625 -8626 330 -8627 0 8624 8625 -8626 330 -8628 0 8624 8625 -8626 330 -8629 0 c 0-1 --> -1 c (-b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ -b^{5, 66}_0 ∧ -p_330) -> ( b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ b^{5, 67}_0) c in CNF: c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ p_330 ∨ b^{5, 67}_2 c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ p_330 ∨ -b^{5, 67}_1 c b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ p_330 ∨ b^{5, 67}_0 c in DIMACS: 8624 8625 8626 330 8627 0 8624 8625 8626 330 -8628 0 8624 8625 8626 330 8629 0 c -1-1 --> -2 c ( b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ b^{5, 66}_0 ∧ -p_330) -> ( b^{5, 67}_2 ∧ b^{5, 67}_1 ∧ -b^{5, 67}_0) c in CNF: c -b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ p_330 ∨ b^{5, 67}_2 c -b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ p_330 ∨ b^{5, 67}_1 c -b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ p_330 ∨ -b^{5, 67}_0 c in DIMACS: -8624 8625 -8626 330 8627 0 -8624 8625 -8626 330 8628 0 -8624 8625 -8626 330 -8629 0 c -2-1 --> break c ( b^{5, 66}_2 ∧ b^{5, 66}_1 ∧ -b^{5, 66}_0 ∧ -p_330) -> break c in CNF: c -b^{5, 66}_2 ∨ -b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ p_330 ∨ break c in DIMACS: -8624 -8625 8626 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 66}_2 ∧ -b^{5, 66}_1 ∧ -b^{5, 66}_0 ∧ true) c in CNF: c -b^{5, 66}_2 ∨ b^{5, 66}_1 ∨ b^{5, 66}_0 ∨ false c in DIMACS: -8624 8625 8626 0 c 3 does not represent an automaton state. c -(-b^{5, 66}_2 ∧ b^{5, 66}_1 ∧ b^{5, 66}_0 ∧ true) c in CNF: c b^{5, 66}_2 ∨ -b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ false c in DIMACS: 8624 -8625 -8626 0 c -3 does not represent an automaton state. c -( b^{5, 66}_2 ∧ b^{5, 66}_1 ∧ b^{5, 66}_0 ∧ true) c in CNF: c -b^{5, 66}_2 ∨ -b^{5, 66}_1 ∨ -b^{5, 66}_0 ∨ false c in DIMACS: -8624 -8625 -8626 0 c i = 67 c -2+1 --> -1 c ( b^{5, 67}_2 ∧ b^{5, 67}_1 ∧ -b^{5, 67}_0 ∧ p_335) -> ( b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ b^{5, 68}_0) c in CNF: c -b^{5, 67}_2 ∨ -b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ -p_335 ∨ b^{5, 68}_2 c -b^{5, 67}_2 ∨ -b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ -p_335 ∨ -b^{5, 68}_1 c -b^{5, 67}_2 ∨ -b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ -p_335 ∨ b^{5, 68}_0 c in DIMACS: -8627 -8628 8629 -335 8630 0 -8627 -8628 8629 -335 -8631 0 -8627 -8628 8629 -335 8632 0 c -1+1 --> 0 c ( b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ b^{5, 67}_0 ∧ p_335) -> (-b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ -b^{5, 68}_0) c in CNF: c -b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ -p_335 ∨ -b^{5, 68}_2 c -b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ -p_335 ∨ -b^{5, 68}_1 c -b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ -p_335 ∨ -b^{5, 68}_0 c in DIMACS: -8627 8628 -8629 -335 -8630 0 -8627 8628 -8629 -335 -8631 0 -8627 8628 -8629 -335 -8632 0 c 0+1 --> 1 c (-b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ -b^{5, 67}_0 ∧ p_335) -> (-b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ b^{5, 68}_0) c in CNF: c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ -p_335 ∨ -b^{5, 68}_2 c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ -p_335 ∨ -b^{5, 68}_1 c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ -p_335 ∨ b^{5, 68}_0 c in DIMACS: 8627 8628 8629 -335 -8630 0 8627 8628 8629 -335 -8631 0 8627 8628 8629 -335 8632 0 c 1+1 --> 2 c (-b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ b^{5, 67}_0 ∧ p_335) -> (-b^{5, 68}_2 ∧ b^{5, 68}_1 ∧ -b^{5, 68}_0) c in CNF: c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ -p_335 ∨ -b^{5, 68}_2 c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ -p_335 ∨ b^{5, 68}_1 c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ -p_335 ∨ -b^{5, 68}_0 c in DIMACS: 8627 8628 -8629 -335 -8630 0 8627 8628 -8629 -335 8631 0 8627 8628 -8629 -335 -8632 0 c 2+1 --> break c (-b^{5, 67}_2 ∧ b^{5, 67}_1 ∧ -b^{5, 67}_0 ∧ p_335) -> break c in CNF: c b^{5, 67}_2 ∨ -b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ -p_335 ∨ break c in DIMACS: 8627 -8628 8629 -335 1162 0 c 2-1 --> 1 c (-b^{5, 67}_2 ∧ b^{5, 67}_1 ∧ -b^{5, 67}_0 ∧ -p_335) -> (-b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ b^{5, 68}_0) c in CNF: c b^{5, 67}_2 ∨ -b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ p_335 ∨ -b^{5, 68}_2 c b^{5, 67}_2 ∨ -b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ p_335 ∨ -b^{5, 68}_1 c b^{5, 67}_2 ∨ -b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ p_335 ∨ b^{5, 68}_0 c in DIMACS: 8627 -8628 8629 335 -8630 0 8627 -8628 8629 335 -8631 0 8627 -8628 8629 335 8632 0 c 1-1 --> 0 c (-b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ b^{5, 67}_0 ∧ -p_335) -> (-b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ -b^{5, 68}_0) c in CNF: c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ p_335 ∨ -b^{5, 68}_2 c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ p_335 ∨ -b^{5, 68}_1 c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ p_335 ∨ -b^{5, 68}_0 c in DIMACS: 8627 8628 -8629 335 -8630 0 8627 8628 -8629 335 -8631 0 8627 8628 -8629 335 -8632 0 c 0-1 --> -1 c (-b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ -b^{5, 67}_0 ∧ -p_335) -> ( b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ b^{5, 68}_0) c in CNF: c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ p_335 ∨ b^{5, 68}_2 c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ p_335 ∨ -b^{5, 68}_1 c b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ p_335 ∨ b^{5, 68}_0 c in DIMACS: 8627 8628 8629 335 8630 0 8627 8628 8629 335 -8631 0 8627 8628 8629 335 8632 0 c -1-1 --> -2 c ( b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ b^{5, 67}_0 ∧ -p_335) -> ( b^{5, 68}_2 ∧ b^{5, 68}_1 ∧ -b^{5, 68}_0) c in CNF: c -b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ p_335 ∨ b^{5, 68}_2 c -b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ p_335 ∨ b^{5, 68}_1 c -b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ p_335 ∨ -b^{5, 68}_0 c in DIMACS: -8627 8628 -8629 335 8630 0 -8627 8628 -8629 335 8631 0 -8627 8628 -8629 335 -8632 0 c -2-1 --> break c ( b^{5, 67}_2 ∧ b^{5, 67}_1 ∧ -b^{5, 67}_0 ∧ -p_335) -> break c in CNF: c -b^{5, 67}_2 ∨ -b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ p_335 ∨ break c in DIMACS: -8627 -8628 8629 335 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 67}_2 ∧ -b^{5, 67}_1 ∧ -b^{5, 67}_0 ∧ true) c in CNF: c -b^{5, 67}_2 ∨ b^{5, 67}_1 ∨ b^{5, 67}_0 ∨ false c in DIMACS: -8627 8628 8629 0 c 3 does not represent an automaton state. c -(-b^{5, 67}_2 ∧ b^{5, 67}_1 ∧ b^{5, 67}_0 ∧ true) c in CNF: c b^{5, 67}_2 ∨ -b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ false c in DIMACS: 8627 -8628 -8629 0 c -3 does not represent an automaton state. c -( b^{5, 67}_2 ∧ b^{5, 67}_1 ∧ b^{5, 67}_0 ∧ true) c in CNF: c -b^{5, 67}_2 ∨ -b^{5, 67}_1 ∨ -b^{5, 67}_0 ∨ false c in DIMACS: -8627 -8628 -8629 0 c i = 68 c -2+1 --> -1 c ( b^{5, 68}_2 ∧ b^{5, 68}_1 ∧ -b^{5, 68}_0 ∧ p_340) -> ( b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ b^{5, 69}_0) c in CNF: c -b^{5, 68}_2 ∨ -b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ -p_340 ∨ b^{5, 69}_2 c -b^{5, 68}_2 ∨ -b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ -p_340 ∨ -b^{5, 69}_1 c -b^{5, 68}_2 ∨ -b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ -p_340 ∨ b^{5, 69}_0 c in DIMACS: -8630 -8631 8632 -340 8633 0 -8630 -8631 8632 -340 -8634 0 -8630 -8631 8632 -340 8635 0 c -1+1 --> 0 c ( b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ b^{5, 68}_0 ∧ p_340) -> (-b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ -b^{5, 69}_0) c in CNF: c -b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ -p_340 ∨ -b^{5, 69}_2 c -b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ -p_340 ∨ -b^{5, 69}_1 c -b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ -p_340 ∨ -b^{5, 69}_0 c in DIMACS: -8630 8631 -8632 -340 -8633 0 -8630 8631 -8632 -340 -8634 0 -8630 8631 -8632 -340 -8635 0 c 0+1 --> 1 c (-b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ -b^{5, 68}_0 ∧ p_340) -> (-b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ b^{5, 69}_0) c in CNF: c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ -p_340 ∨ -b^{5, 69}_2 c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ -p_340 ∨ -b^{5, 69}_1 c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ -p_340 ∨ b^{5, 69}_0 c in DIMACS: 8630 8631 8632 -340 -8633 0 8630 8631 8632 -340 -8634 0 8630 8631 8632 -340 8635 0 c 1+1 --> 2 c (-b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ b^{5, 68}_0 ∧ p_340) -> (-b^{5, 69}_2 ∧ b^{5, 69}_1 ∧ -b^{5, 69}_0) c in CNF: c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ -p_340 ∨ -b^{5, 69}_2 c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ -p_340 ∨ b^{5, 69}_1 c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ -p_340 ∨ -b^{5, 69}_0 c in DIMACS: 8630 8631 -8632 -340 -8633 0 8630 8631 -8632 -340 8634 0 8630 8631 -8632 -340 -8635 0 c 2+1 --> break c (-b^{5, 68}_2 ∧ b^{5, 68}_1 ∧ -b^{5, 68}_0 ∧ p_340) -> break c in CNF: c b^{5, 68}_2 ∨ -b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ -p_340 ∨ break c in DIMACS: 8630 -8631 8632 -340 1162 0 c 2-1 --> 1 c (-b^{5, 68}_2 ∧ b^{5, 68}_1 ∧ -b^{5, 68}_0 ∧ -p_340) -> (-b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ b^{5, 69}_0) c in CNF: c b^{5, 68}_2 ∨ -b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ p_340 ∨ -b^{5, 69}_2 c b^{5, 68}_2 ∨ -b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ p_340 ∨ -b^{5, 69}_1 c b^{5, 68}_2 ∨ -b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ p_340 ∨ b^{5, 69}_0 c in DIMACS: 8630 -8631 8632 340 -8633 0 8630 -8631 8632 340 -8634 0 8630 -8631 8632 340 8635 0 c 1-1 --> 0 c (-b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ b^{5, 68}_0 ∧ -p_340) -> (-b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ -b^{5, 69}_0) c in CNF: c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ p_340 ∨ -b^{5, 69}_2 c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ p_340 ∨ -b^{5, 69}_1 c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ p_340 ∨ -b^{5, 69}_0 c in DIMACS: 8630 8631 -8632 340 -8633 0 8630 8631 -8632 340 -8634 0 8630 8631 -8632 340 -8635 0 c 0-1 --> -1 c (-b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ -b^{5, 68}_0 ∧ -p_340) -> ( b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ b^{5, 69}_0) c in CNF: c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ p_340 ∨ b^{5, 69}_2 c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ p_340 ∨ -b^{5, 69}_1 c b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ p_340 ∨ b^{5, 69}_0 c in DIMACS: 8630 8631 8632 340 8633 0 8630 8631 8632 340 -8634 0 8630 8631 8632 340 8635 0 c -1-1 --> -2 c ( b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ b^{5, 68}_0 ∧ -p_340) -> ( b^{5, 69}_2 ∧ b^{5, 69}_1 ∧ -b^{5, 69}_0) c in CNF: c -b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ p_340 ∨ b^{5, 69}_2 c -b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ p_340 ∨ b^{5, 69}_1 c -b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ p_340 ∨ -b^{5, 69}_0 c in DIMACS: -8630 8631 -8632 340 8633 0 -8630 8631 -8632 340 8634 0 -8630 8631 -8632 340 -8635 0 c -2-1 --> break c ( b^{5, 68}_2 ∧ b^{5, 68}_1 ∧ -b^{5, 68}_0 ∧ -p_340) -> break c in CNF: c -b^{5, 68}_2 ∨ -b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ p_340 ∨ break c in DIMACS: -8630 -8631 8632 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 68}_2 ∧ -b^{5, 68}_1 ∧ -b^{5, 68}_0 ∧ true) c in CNF: c -b^{5, 68}_2 ∨ b^{5, 68}_1 ∨ b^{5, 68}_0 ∨ false c in DIMACS: -8630 8631 8632 0 c 3 does not represent an automaton state. c -(-b^{5, 68}_2 ∧ b^{5, 68}_1 ∧ b^{5, 68}_0 ∧ true) c in CNF: c b^{5, 68}_2 ∨ -b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ false c in DIMACS: 8630 -8631 -8632 0 c -3 does not represent an automaton state. c -( b^{5, 68}_2 ∧ b^{5, 68}_1 ∧ b^{5, 68}_0 ∧ true) c in CNF: c -b^{5, 68}_2 ∨ -b^{5, 68}_1 ∨ -b^{5, 68}_0 ∨ false c in DIMACS: -8630 -8631 -8632 0 c i = 69 c -2+1 --> -1 c ( b^{5, 69}_2 ∧ b^{5, 69}_1 ∧ -b^{5, 69}_0 ∧ p_345) -> ( b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ b^{5, 70}_0) c in CNF: c -b^{5, 69}_2 ∨ -b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ -p_345 ∨ b^{5, 70}_2 c -b^{5, 69}_2 ∨ -b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ -p_345 ∨ -b^{5, 70}_1 c -b^{5, 69}_2 ∨ -b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ -p_345 ∨ b^{5, 70}_0 c in DIMACS: -8633 -8634 8635 -345 8636 0 -8633 -8634 8635 -345 -8637 0 -8633 -8634 8635 -345 8638 0 c -1+1 --> 0 c ( b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ b^{5, 69}_0 ∧ p_345) -> (-b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ -b^{5, 70}_0) c in CNF: c -b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ -p_345 ∨ -b^{5, 70}_2 c -b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ -p_345 ∨ -b^{5, 70}_1 c -b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ -p_345 ∨ -b^{5, 70}_0 c in DIMACS: -8633 8634 -8635 -345 -8636 0 -8633 8634 -8635 -345 -8637 0 -8633 8634 -8635 -345 -8638 0 c 0+1 --> 1 c (-b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ -b^{5, 69}_0 ∧ p_345) -> (-b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ b^{5, 70}_0) c in CNF: c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ -p_345 ∨ -b^{5, 70}_2 c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ -p_345 ∨ -b^{5, 70}_1 c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ -p_345 ∨ b^{5, 70}_0 c in DIMACS: 8633 8634 8635 -345 -8636 0 8633 8634 8635 -345 -8637 0 8633 8634 8635 -345 8638 0 c 1+1 --> 2 c (-b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ b^{5, 69}_0 ∧ p_345) -> (-b^{5, 70}_2 ∧ b^{5, 70}_1 ∧ -b^{5, 70}_0) c in CNF: c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ -p_345 ∨ -b^{5, 70}_2 c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ -p_345 ∨ b^{5, 70}_1 c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ -p_345 ∨ -b^{5, 70}_0 c in DIMACS: 8633 8634 -8635 -345 -8636 0 8633 8634 -8635 -345 8637 0 8633 8634 -8635 -345 -8638 0 c 2+1 --> break c (-b^{5, 69}_2 ∧ b^{5, 69}_1 ∧ -b^{5, 69}_0 ∧ p_345) -> break c in CNF: c b^{5, 69}_2 ∨ -b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ -p_345 ∨ break c in DIMACS: 8633 -8634 8635 -345 1162 0 c 2-1 --> 1 c (-b^{5, 69}_2 ∧ b^{5, 69}_1 ∧ -b^{5, 69}_0 ∧ -p_345) -> (-b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ b^{5, 70}_0) c in CNF: c b^{5, 69}_2 ∨ -b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ p_345 ∨ -b^{5, 70}_2 c b^{5, 69}_2 ∨ -b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ p_345 ∨ -b^{5, 70}_1 c b^{5, 69}_2 ∨ -b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ p_345 ∨ b^{5, 70}_0 c in DIMACS: 8633 -8634 8635 345 -8636 0 8633 -8634 8635 345 -8637 0 8633 -8634 8635 345 8638 0 c 1-1 --> 0 c (-b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ b^{5, 69}_0 ∧ -p_345) -> (-b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ -b^{5, 70}_0) c in CNF: c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ p_345 ∨ -b^{5, 70}_2 c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ p_345 ∨ -b^{5, 70}_1 c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ p_345 ∨ -b^{5, 70}_0 c in DIMACS: 8633 8634 -8635 345 -8636 0 8633 8634 -8635 345 -8637 0 8633 8634 -8635 345 -8638 0 c 0-1 --> -1 c (-b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ -b^{5, 69}_0 ∧ -p_345) -> ( b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ b^{5, 70}_0) c in CNF: c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ p_345 ∨ b^{5, 70}_2 c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ p_345 ∨ -b^{5, 70}_1 c b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ p_345 ∨ b^{5, 70}_0 c in DIMACS: 8633 8634 8635 345 8636 0 8633 8634 8635 345 -8637 0 8633 8634 8635 345 8638 0 c -1-1 --> -2 c ( b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ b^{5, 69}_0 ∧ -p_345) -> ( b^{5, 70}_2 ∧ b^{5, 70}_1 ∧ -b^{5, 70}_0) c in CNF: c -b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ p_345 ∨ b^{5, 70}_2 c -b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ p_345 ∨ b^{5, 70}_1 c -b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ p_345 ∨ -b^{5, 70}_0 c in DIMACS: -8633 8634 -8635 345 8636 0 -8633 8634 -8635 345 8637 0 -8633 8634 -8635 345 -8638 0 c -2-1 --> break c ( b^{5, 69}_2 ∧ b^{5, 69}_1 ∧ -b^{5, 69}_0 ∧ -p_345) -> break c in CNF: c -b^{5, 69}_2 ∨ -b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ p_345 ∨ break c in DIMACS: -8633 -8634 8635 345 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 69}_2 ∧ -b^{5, 69}_1 ∧ -b^{5, 69}_0 ∧ true) c in CNF: c -b^{5, 69}_2 ∨ b^{5, 69}_1 ∨ b^{5, 69}_0 ∨ false c in DIMACS: -8633 8634 8635 0 c 3 does not represent an automaton state. c -(-b^{5, 69}_2 ∧ b^{5, 69}_1 ∧ b^{5, 69}_0 ∧ true) c in CNF: c b^{5, 69}_2 ∨ -b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ false c in DIMACS: 8633 -8634 -8635 0 c -3 does not represent an automaton state. c -( b^{5, 69}_2 ∧ b^{5, 69}_1 ∧ b^{5, 69}_0 ∧ true) c in CNF: c -b^{5, 69}_2 ∨ -b^{5, 69}_1 ∨ -b^{5, 69}_0 ∨ false c in DIMACS: -8633 -8634 -8635 0 c i = 70 c -2+1 --> -1 c ( b^{5, 70}_2 ∧ b^{5, 70}_1 ∧ -b^{5, 70}_0 ∧ p_350) -> ( b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ b^{5, 71}_0) c in CNF: c -b^{5, 70}_2 ∨ -b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ -p_350 ∨ b^{5, 71}_2 c -b^{5, 70}_2 ∨ -b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ -p_350 ∨ -b^{5, 71}_1 c -b^{5, 70}_2 ∨ -b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ -p_350 ∨ b^{5, 71}_0 c in DIMACS: -8636 -8637 8638 -350 8639 0 -8636 -8637 8638 -350 -8640 0 -8636 -8637 8638 -350 8641 0 c -1+1 --> 0 c ( b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ b^{5, 70}_0 ∧ p_350) -> (-b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ -b^{5, 71}_0) c in CNF: c -b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ -p_350 ∨ -b^{5, 71}_2 c -b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ -p_350 ∨ -b^{5, 71}_1 c -b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ -p_350 ∨ -b^{5, 71}_0 c in DIMACS: -8636 8637 -8638 -350 -8639 0 -8636 8637 -8638 -350 -8640 0 -8636 8637 -8638 -350 -8641 0 c 0+1 --> 1 c (-b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ -b^{5, 70}_0 ∧ p_350) -> (-b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ b^{5, 71}_0) c in CNF: c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ -p_350 ∨ -b^{5, 71}_2 c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ -p_350 ∨ -b^{5, 71}_1 c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ -p_350 ∨ b^{5, 71}_0 c in DIMACS: 8636 8637 8638 -350 -8639 0 8636 8637 8638 -350 -8640 0 8636 8637 8638 -350 8641 0 c 1+1 --> 2 c (-b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ b^{5, 70}_0 ∧ p_350) -> (-b^{5, 71}_2 ∧ b^{5, 71}_1 ∧ -b^{5, 71}_0) c in CNF: c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ -p_350 ∨ -b^{5, 71}_2 c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ -p_350 ∨ b^{5, 71}_1 c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ -p_350 ∨ -b^{5, 71}_0 c in DIMACS: 8636 8637 -8638 -350 -8639 0 8636 8637 -8638 -350 8640 0 8636 8637 -8638 -350 -8641 0 c 2+1 --> break c (-b^{5, 70}_2 ∧ b^{5, 70}_1 ∧ -b^{5, 70}_0 ∧ p_350) -> break c in CNF: c b^{5, 70}_2 ∨ -b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ -p_350 ∨ break c in DIMACS: 8636 -8637 8638 -350 1162 0 c 2-1 --> 1 c (-b^{5, 70}_2 ∧ b^{5, 70}_1 ∧ -b^{5, 70}_0 ∧ -p_350) -> (-b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ b^{5, 71}_0) c in CNF: c b^{5, 70}_2 ∨ -b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ p_350 ∨ -b^{5, 71}_2 c b^{5, 70}_2 ∨ -b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ p_350 ∨ -b^{5, 71}_1 c b^{5, 70}_2 ∨ -b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ p_350 ∨ b^{5, 71}_0 c in DIMACS: 8636 -8637 8638 350 -8639 0 8636 -8637 8638 350 -8640 0 8636 -8637 8638 350 8641 0 c 1-1 --> 0 c (-b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ b^{5, 70}_0 ∧ -p_350) -> (-b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ -b^{5, 71}_0) c in CNF: c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ p_350 ∨ -b^{5, 71}_2 c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ p_350 ∨ -b^{5, 71}_1 c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ p_350 ∨ -b^{5, 71}_0 c in DIMACS: 8636 8637 -8638 350 -8639 0 8636 8637 -8638 350 -8640 0 8636 8637 -8638 350 -8641 0 c 0-1 --> -1 c (-b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ -b^{5, 70}_0 ∧ -p_350) -> ( b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ b^{5, 71}_0) c in CNF: c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ p_350 ∨ b^{5, 71}_2 c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ p_350 ∨ -b^{5, 71}_1 c b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ p_350 ∨ b^{5, 71}_0 c in DIMACS: 8636 8637 8638 350 8639 0 8636 8637 8638 350 -8640 0 8636 8637 8638 350 8641 0 c -1-1 --> -2 c ( b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ b^{5, 70}_0 ∧ -p_350) -> ( b^{5, 71}_2 ∧ b^{5, 71}_1 ∧ -b^{5, 71}_0) c in CNF: c -b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ p_350 ∨ b^{5, 71}_2 c -b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ p_350 ∨ b^{5, 71}_1 c -b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ p_350 ∨ -b^{5, 71}_0 c in DIMACS: -8636 8637 -8638 350 8639 0 -8636 8637 -8638 350 8640 0 -8636 8637 -8638 350 -8641 0 c -2-1 --> break c ( b^{5, 70}_2 ∧ b^{5, 70}_1 ∧ -b^{5, 70}_0 ∧ -p_350) -> break c in CNF: c -b^{5, 70}_2 ∨ -b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ p_350 ∨ break c in DIMACS: -8636 -8637 8638 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 70}_2 ∧ -b^{5, 70}_1 ∧ -b^{5, 70}_0 ∧ true) c in CNF: c -b^{5, 70}_2 ∨ b^{5, 70}_1 ∨ b^{5, 70}_0 ∨ false c in DIMACS: -8636 8637 8638 0 c 3 does not represent an automaton state. c -(-b^{5, 70}_2 ∧ b^{5, 70}_1 ∧ b^{5, 70}_0 ∧ true) c in CNF: c b^{5, 70}_2 ∨ -b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ false c in DIMACS: 8636 -8637 -8638 0 c -3 does not represent an automaton state. c -( b^{5, 70}_2 ∧ b^{5, 70}_1 ∧ b^{5, 70}_0 ∧ true) c in CNF: c -b^{5, 70}_2 ∨ -b^{5, 70}_1 ∨ -b^{5, 70}_0 ∨ false c in DIMACS: -8636 -8637 -8638 0 c i = 71 c -2+1 --> -1 c ( b^{5, 71}_2 ∧ b^{5, 71}_1 ∧ -b^{5, 71}_0 ∧ p_355) -> ( b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ b^{5, 72}_0) c in CNF: c -b^{5, 71}_2 ∨ -b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ -p_355 ∨ b^{5, 72}_2 c -b^{5, 71}_2 ∨ -b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ -p_355 ∨ -b^{5, 72}_1 c -b^{5, 71}_2 ∨ -b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ -p_355 ∨ b^{5, 72}_0 c in DIMACS: -8639 -8640 8641 -355 8642 0 -8639 -8640 8641 -355 -8643 0 -8639 -8640 8641 -355 8644 0 c -1+1 --> 0 c ( b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ b^{5, 71}_0 ∧ p_355) -> (-b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ -b^{5, 72}_0) c in CNF: c -b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ -p_355 ∨ -b^{5, 72}_2 c -b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ -p_355 ∨ -b^{5, 72}_1 c -b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ -p_355 ∨ -b^{5, 72}_0 c in DIMACS: -8639 8640 -8641 -355 -8642 0 -8639 8640 -8641 -355 -8643 0 -8639 8640 -8641 -355 -8644 0 c 0+1 --> 1 c (-b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ -b^{5, 71}_0 ∧ p_355) -> (-b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ b^{5, 72}_0) c in CNF: c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ -p_355 ∨ -b^{5, 72}_2 c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ -p_355 ∨ -b^{5, 72}_1 c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ -p_355 ∨ b^{5, 72}_0 c in DIMACS: 8639 8640 8641 -355 -8642 0 8639 8640 8641 -355 -8643 0 8639 8640 8641 -355 8644 0 c 1+1 --> 2 c (-b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ b^{5, 71}_0 ∧ p_355) -> (-b^{5, 72}_2 ∧ b^{5, 72}_1 ∧ -b^{5, 72}_0) c in CNF: c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ -p_355 ∨ -b^{5, 72}_2 c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ -p_355 ∨ b^{5, 72}_1 c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ -p_355 ∨ -b^{5, 72}_0 c in DIMACS: 8639 8640 -8641 -355 -8642 0 8639 8640 -8641 -355 8643 0 8639 8640 -8641 -355 -8644 0 c 2+1 --> break c (-b^{5, 71}_2 ∧ b^{5, 71}_1 ∧ -b^{5, 71}_0 ∧ p_355) -> break c in CNF: c b^{5, 71}_2 ∨ -b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ -p_355 ∨ break c in DIMACS: 8639 -8640 8641 -355 1162 0 c 2-1 --> 1 c (-b^{5, 71}_2 ∧ b^{5, 71}_1 ∧ -b^{5, 71}_0 ∧ -p_355) -> (-b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ b^{5, 72}_0) c in CNF: c b^{5, 71}_2 ∨ -b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ p_355 ∨ -b^{5, 72}_2 c b^{5, 71}_2 ∨ -b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ p_355 ∨ -b^{5, 72}_1 c b^{5, 71}_2 ∨ -b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ p_355 ∨ b^{5, 72}_0 c in DIMACS: 8639 -8640 8641 355 -8642 0 8639 -8640 8641 355 -8643 0 8639 -8640 8641 355 8644 0 c 1-1 --> 0 c (-b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ b^{5, 71}_0 ∧ -p_355) -> (-b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ -b^{5, 72}_0) c in CNF: c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ p_355 ∨ -b^{5, 72}_2 c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ p_355 ∨ -b^{5, 72}_1 c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ p_355 ∨ -b^{5, 72}_0 c in DIMACS: 8639 8640 -8641 355 -8642 0 8639 8640 -8641 355 -8643 0 8639 8640 -8641 355 -8644 0 c 0-1 --> -1 c (-b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ -b^{5, 71}_0 ∧ -p_355) -> ( b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ b^{5, 72}_0) c in CNF: c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ p_355 ∨ b^{5, 72}_2 c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ p_355 ∨ -b^{5, 72}_1 c b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ p_355 ∨ b^{5, 72}_0 c in DIMACS: 8639 8640 8641 355 8642 0 8639 8640 8641 355 -8643 0 8639 8640 8641 355 8644 0 c -1-1 --> -2 c ( b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ b^{5, 71}_0 ∧ -p_355) -> ( b^{5, 72}_2 ∧ b^{5, 72}_1 ∧ -b^{5, 72}_0) c in CNF: c -b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ p_355 ∨ b^{5, 72}_2 c -b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ p_355 ∨ b^{5, 72}_1 c -b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ p_355 ∨ -b^{5, 72}_0 c in DIMACS: -8639 8640 -8641 355 8642 0 -8639 8640 -8641 355 8643 0 -8639 8640 -8641 355 -8644 0 c -2-1 --> break c ( b^{5, 71}_2 ∧ b^{5, 71}_1 ∧ -b^{5, 71}_0 ∧ -p_355) -> break c in CNF: c -b^{5, 71}_2 ∨ -b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ p_355 ∨ break c in DIMACS: -8639 -8640 8641 355 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 71}_2 ∧ -b^{5, 71}_1 ∧ -b^{5, 71}_0 ∧ true) c in CNF: c -b^{5, 71}_2 ∨ b^{5, 71}_1 ∨ b^{5, 71}_0 ∨ false c in DIMACS: -8639 8640 8641 0 c 3 does not represent an automaton state. c -(-b^{5, 71}_2 ∧ b^{5, 71}_1 ∧ b^{5, 71}_0 ∧ true) c in CNF: c b^{5, 71}_2 ∨ -b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ false c in DIMACS: 8639 -8640 -8641 0 c -3 does not represent an automaton state. c -( b^{5, 71}_2 ∧ b^{5, 71}_1 ∧ b^{5, 71}_0 ∧ true) c in CNF: c -b^{5, 71}_2 ∨ -b^{5, 71}_1 ∨ -b^{5, 71}_0 ∨ false c in DIMACS: -8639 -8640 -8641 0 c i = 72 c -2+1 --> -1 c ( b^{5, 72}_2 ∧ b^{5, 72}_1 ∧ -b^{5, 72}_0 ∧ p_360) -> ( b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ b^{5, 73}_0) c in CNF: c -b^{5, 72}_2 ∨ -b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ -p_360 ∨ b^{5, 73}_2 c -b^{5, 72}_2 ∨ -b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ -p_360 ∨ -b^{5, 73}_1 c -b^{5, 72}_2 ∨ -b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ -p_360 ∨ b^{5, 73}_0 c in DIMACS: -8642 -8643 8644 -360 8645 0 -8642 -8643 8644 -360 -8646 0 -8642 -8643 8644 -360 8647 0 c -1+1 --> 0 c ( b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ b^{5, 72}_0 ∧ p_360) -> (-b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ -b^{5, 73}_0) c in CNF: c -b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ -p_360 ∨ -b^{5, 73}_2 c -b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ -p_360 ∨ -b^{5, 73}_1 c -b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ -p_360 ∨ -b^{5, 73}_0 c in DIMACS: -8642 8643 -8644 -360 -8645 0 -8642 8643 -8644 -360 -8646 0 -8642 8643 -8644 -360 -8647 0 c 0+1 --> 1 c (-b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ -b^{5, 72}_0 ∧ p_360) -> (-b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ b^{5, 73}_0) c in CNF: c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ -p_360 ∨ -b^{5, 73}_2 c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ -p_360 ∨ -b^{5, 73}_1 c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ -p_360 ∨ b^{5, 73}_0 c in DIMACS: 8642 8643 8644 -360 -8645 0 8642 8643 8644 -360 -8646 0 8642 8643 8644 -360 8647 0 c 1+1 --> 2 c (-b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ b^{5, 72}_0 ∧ p_360) -> (-b^{5, 73}_2 ∧ b^{5, 73}_1 ∧ -b^{5, 73}_0) c in CNF: c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ -p_360 ∨ -b^{5, 73}_2 c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ -p_360 ∨ b^{5, 73}_1 c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ -p_360 ∨ -b^{5, 73}_0 c in DIMACS: 8642 8643 -8644 -360 -8645 0 8642 8643 -8644 -360 8646 0 8642 8643 -8644 -360 -8647 0 c 2+1 --> break c (-b^{5, 72}_2 ∧ b^{5, 72}_1 ∧ -b^{5, 72}_0 ∧ p_360) -> break c in CNF: c b^{5, 72}_2 ∨ -b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ -p_360 ∨ break c in DIMACS: 8642 -8643 8644 -360 1162 0 c 2-1 --> 1 c (-b^{5, 72}_2 ∧ b^{5, 72}_1 ∧ -b^{5, 72}_0 ∧ -p_360) -> (-b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ b^{5, 73}_0) c in CNF: c b^{5, 72}_2 ∨ -b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ p_360 ∨ -b^{5, 73}_2 c b^{5, 72}_2 ∨ -b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ p_360 ∨ -b^{5, 73}_1 c b^{5, 72}_2 ∨ -b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ p_360 ∨ b^{5, 73}_0 c in DIMACS: 8642 -8643 8644 360 -8645 0 8642 -8643 8644 360 -8646 0 8642 -8643 8644 360 8647 0 c 1-1 --> 0 c (-b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ b^{5, 72}_0 ∧ -p_360) -> (-b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ -b^{5, 73}_0) c in CNF: c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ p_360 ∨ -b^{5, 73}_2 c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ p_360 ∨ -b^{5, 73}_1 c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ p_360 ∨ -b^{5, 73}_0 c in DIMACS: 8642 8643 -8644 360 -8645 0 8642 8643 -8644 360 -8646 0 8642 8643 -8644 360 -8647 0 c 0-1 --> -1 c (-b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ -b^{5, 72}_0 ∧ -p_360) -> ( b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ b^{5, 73}_0) c in CNF: c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ p_360 ∨ b^{5, 73}_2 c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ p_360 ∨ -b^{5, 73}_1 c b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ p_360 ∨ b^{5, 73}_0 c in DIMACS: 8642 8643 8644 360 8645 0 8642 8643 8644 360 -8646 0 8642 8643 8644 360 8647 0 c -1-1 --> -2 c ( b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ b^{5, 72}_0 ∧ -p_360) -> ( b^{5, 73}_2 ∧ b^{5, 73}_1 ∧ -b^{5, 73}_0) c in CNF: c -b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ p_360 ∨ b^{5, 73}_2 c -b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ p_360 ∨ b^{5, 73}_1 c -b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ p_360 ∨ -b^{5, 73}_0 c in DIMACS: -8642 8643 -8644 360 8645 0 -8642 8643 -8644 360 8646 0 -8642 8643 -8644 360 -8647 0 c -2-1 --> break c ( b^{5, 72}_2 ∧ b^{5, 72}_1 ∧ -b^{5, 72}_0 ∧ -p_360) -> break c in CNF: c -b^{5, 72}_2 ∨ -b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ p_360 ∨ break c in DIMACS: -8642 -8643 8644 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 72}_2 ∧ -b^{5, 72}_1 ∧ -b^{5, 72}_0 ∧ true) c in CNF: c -b^{5, 72}_2 ∨ b^{5, 72}_1 ∨ b^{5, 72}_0 ∨ false c in DIMACS: -8642 8643 8644 0 c 3 does not represent an automaton state. c -(-b^{5, 72}_2 ∧ b^{5, 72}_1 ∧ b^{5, 72}_0 ∧ true) c in CNF: c b^{5, 72}_2 ∨ -b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ false c in DIMACS: 8642 -8643 -8644 0 c -3 does not represent an automaton state. c -( b^{5, 72}_2 ∧ b^{5, 72}_1 ∧ b^{5, 72}_0 ∧ true) c in CNF: c -b^{5, 72}_2 ∨ -b^{5, 72}_1 ∨ -b^{5, 72}_0 ∨ false c in DIMACS: -8642 -8643 -8644 0 c i = 73 c -2+1 --> -1 c ( b^{5, 73}_2 ∧ b^{5, 73}_1 ∧ -b^{5, 73}_0 ∧ p_365) -> ( b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ b^{5, 74}_0) c in CNF: c -b^{5, 73}_2 ∨ -b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ -p_365 ∨ b^{5, 74}_2 c -b^{5, 73}_2 ∨ -b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ -p_365 ∨ -b^{5, 74}_1 c -b^{5, 73}_2 ∨ -b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ -p_365 ∨ b^{5, 74}_0 c in DIMACS: -8645 -8646 8647 -365 8648 0 -8645 -8646 8647 -365 -8649 0 -8645 -8646 8647 -365 8650 0 c -1+1 --> 0 c ( b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ b^{5, 73}_0 ∧ p_365) -> (-b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ -b^{5, 74}_0) c in CNF: c -b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ -p_365 ∨ -b^{5, 74}_2 c -b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ -p_365 ∨ -b^{5, 74}_1 c -b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ -p_365 ∨ -b^{5, 74}_0 c in DIMACS: -8645 8646 -8647 -365 -8648 0 -8645 8646 -8647 -365 -8649 0 -8645 8646 -8647 -365 -8650 0 c 0+1 --> 1 c (-b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ -b^{5, 73}_0 ∧ p_365) -> (-b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ b^{5, 74}_0) c in CNF: c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ -p_365 ∨ -b^{5, 74}_2 c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ -p_365 ∨ -b^{5, 74}_1 c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ -p_365 ∨ b^{5, 74}_0 c in DIMACS: 8645 8646 8647 -365 -8648 0 8645 8646 8647 -365 -8649 0 8645 8646 8647 -365 8650 0 c 1+1 --> 2 c (-b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ b^{5, 73}_0 ∧ p_365) -> (-b^{5, 74}_2 ∧ b^{5, 74}_1 ∧ -b^{5, 74}_0) c in CNF: c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ -p_365 ∨ -b^{5, 74}_2 c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ -p_365 ∨ b^{5, 74}_1 c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ -p_365 ∨ -b^{5, 74}_0 c in DIMACS: 8645 8646 -8647 -365 -8648 0 8645 8646 -8647 -365 8649 0 8645 8646 -8647 -365 -8650 0 c 2+1 --> break c (-b^{5, 73}_2 ∧ b^{5, 73}_1 ∧ -b^{5, 73}_0 ∧ p_365) -> break c in CNF: c b^{5, 73}_2 ∨ -b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ -p_365 ∨ break c in DIMACS: 8645 -8646 8647 -365 1162 0 c 2-1 --> 1 c (-b^{5, 73}_2 ∧ b^{5, 73}_1 ∧ -b^{5, 73}_0 ∧ -p_365) -> (-b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ b^{5, 74}_0) c in CNF: c b^{5, 73}_2 ∨ -b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ p_365 ∨ -b^{5, 74}_2 c b^{5, 73}_2 ∨ -b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ p_365 ∨ -b^{5, 74}_1 c b^{5, 73}_2 ∨ -b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ p_365 ∨ b^{5, 74}_0 c in DIMACS: 8645 -8646 8647 365 -8648 0 8645 -8646 8647 365 -8649 0 8645 -8646 8647 365 8650 0 c 1-1 --> 0 c (-b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ b^{5, 73}_0 ∧ -p_365) -> (-b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ -b^{5, 74}_0) c in CNF: c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ p_365 ∨ -b^{5, 74}_2 c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ p_365 ∨ -b^{5, 74}_1 c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ p_365 ∨ -b^{5, 74}_0 c in DIMACS: 8645 8646 -8647 365 -8648 0 8645 8646 -8647 365 -8649 0 8645 8646 -8647 365 -8650 0 c 0-1 --> -1 c (-b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ -b^{5, 73}_0 ∧ -p_365) -> ( b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ b^{5, 74}_0) c in CNF: c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ p_365 ∨ b^{5, 74}_2 c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ p_365 ∨ -b^{5, 74}_1 c b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ p_365 ∨ b^{5, 74}_0 c in DIMACS: 8645 8646 8647 365 8648 0 8645 8646 8647 365 -8649 0 8645 8646 8647 365 8650 0 c -1-1 --> -2 c ( b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ b^{5, 73}_0 ∧ -p_365) -> ( b^{5, 74}_2 ∧ b^{5, 74}_1 ∧ -b^{5, 74}_0) c in CNF: c -b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ p_365 ∨ b^{5, 74}_2 c -b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ p_365 ∨ b^{5, 74}_1 c -b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ p_365 ∨ -b^{5, 74}_0 c in DIMACS: -8645 8646 -8647 365 8648 0 -8645 8646 -8647 365 8649 0 -8645 8646 -8647 365 -8650 0 c -2-1 --> break c ( b^{5, 73}_2 ∧ b^{5, 73}_1 ∧ -b^{5, 73}_0 ∧ -p_365) -> break c in CNF: c -b^{5, 73}_2 ∨ -b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ p_365 ∨ break c in DIMACS: -8645 -8646 8647 365 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 73}_2 ∧ -b^{5, 73}_1 ∧ -b^{5, 73}_0 ∧ true) c in CNF: c -b^{5, 73}_2 ∨ b^{5, 73}_1 ∨ b^{5, 73}_0 ∨ false c in DIMACS: -8645 8646 8647 0 c 3 does not represent an automaton state. c -(-b^{5, 73}_2 ∧ b^{5, 73}_1 ∧ b^{5, 73}_0 ∧ true) c in CNF: c b^{5, 73}_2 ∨ -b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ false c in DIMACS: 8645 -8646 -8647 0 c -3 does not represent an automaton state. c -( b^{5, 73}_2 ∧ b^{5, 73}_1 ∧ b^{5, 73}_0 ∧ true) c in CNF: c -b^{5, 73}_2 ∨ -b^{5, 73}_1 ∨ -b^{5, 73}_0 ∨ false c in DIMACS: -8645 -8646 -8647 0 c i = 74 c -2+1 --> -1 c ( b^{5, 74}_2 ∧ b^{5, 74}_1 ∧ -b^{5, 74}_0 ∧ p_370) -> ( b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ b^{5, 75}_0) c in CNF: c -b^{5, 74}_2 ∨ -b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ -p_370 ∨ b^{5, 75}_2 c -b^{5, 74}_2 ∨ -b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ -p_370 ∨ -b^{5, 75}_1 c -b^{5, 74}_2 ∨ -b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ -p_370 ∨ b^{5, 75}_0 c in DIMACS: -8648 -8649 8650 -370 8651 0 -8648 -8649 8650 -370 -8652 0 -8648 -8649 8650 -370 8653 0 c -1+1 --> 0 c ( b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ b^{5, 74}_0 ∧ p_370) -> (-b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ -b^{5, 75}_0) c in CNF: c -b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ -p_370 ∨ -b^{5, 75}_2 c -b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ -p_370 ∨ -b^{5, 75}_1 c -b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ -p_370 ∨ -b^{5, 75}_0 c in DIMACS: -8648 8649 -8650 -370 -8651 0 -8648 8649 -8650 -370 -8652 0 -8648 8649 -8650 -370 -8653 0 c 0+1 --> 1 c (-b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ -b^{5, 74}_0 ∧ p_370) -> (-b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ b^{5, 75}_0) c in CNF: c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ -p_370 ∨ -b^{5, 75}_2 c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ -p_370 ∨ -b^{5, 75}_1 c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ -p_370 ∨ b^{5, 75}_0 c in DIMACS: 8648 8649 8650 -370 -8651 0 8648 8649 8650 -370 -8652 0 8648 8649 8650 -370 8653 0 c 1+1 --> 2 c (-b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ b^{5, 74}_0 ∧ p_370) -> (-b^{5, 75}_2 ∧ b^{5, 75}_1 ∧ -b^{5, 75}_0) c in CNF: c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ -p_370 ∨ -b^{5, 75}_2 c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ -p_370 ∨ b^{5, 75}_1 c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ -p_370 ∨ -b^{5, 75}_0 c in DIMACS: 8648 8649 -8650 -370 -8651 0 8648 8649 -8650 -370 8652 0 8648 8649 -8650 -370 -8653 0 c 2+1 --> break c (-b^{5, 74}_2 ∧ b^{5, 74}_1 ∧ -b^{5, 74}_0 ∧ p_370) -> break c in CNF: c b^{5, 74}_2 ∨ -b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ -p_370 ∨ break c in DIMACS: 8648 -8649 8650 -370 1162 0 c 2-1 --> 1 c (-b^{5, 74}_2 ∧ b^{5, 74}_1 ∧ -b^{5, 74}_0 ∧ -p_370) -> (-b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ b^{5, 75}_0) c in CNF: c b^{5, 74}_2 ∨ -b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ p_370 ∨ -b^{5, 75}_2 c b^{5, 74}_2 ∨ -b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ p_370 ∨ -b^{5, 75}_1 c b^{5, 74}_2 ∨ -b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ p_370 ∨ b^{5, 75}_0 c in DIMACS: 8648 -8649 8650 370 -8651 0 8648 -8649 8650 370 -8652 0 8648 -8649 8650 370 8653 0 c 1-1 --> 0 c (-b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ b^{5, 74}_0 ∧ -p_370) -> (-b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ -b^{5, 75}_0) c in CNF: c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ p_370 ∨ -b^{5, 75}_2 c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ p_370 ∨ -b^{5, 75}_1 c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ p_370 ∨ -b^{5, 75}_0 c in DIMACS: 8648 8649 -8650 370 -8651 0 8648 8649 -8650 370 -8652 0 8648 8649 -8650 370 -8653 0 c 0-1 --> -1 c (-b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ -b^{5, 74}_0 ∧ -p_370) -> ( b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ b^{5, 75}_0) c in CNF: c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ p_370 ∨ b^{5, 75}_2 c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ p_370 ∨ -b^{5, 75}_1 c b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ p_370 ∨ b^{5, 75}_0 c in DIMACS: 8648 8649 8650 370 8651 0 8648 8649 8650 370 -8652 0 8648 8649 8650 370 8653 0 c -1-1 --> -2 c ( b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ b^{5, 74}_0 ∧ -p_370) -> ( b^{5, 75}_2 ∧ b^{5, 75}_1 ∧ -b^{5, 75}_0) c in CNF: c -b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ p_370 ∨ b^{5, 75}_2 c -b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ p_370 ∨ b^{5, 75}_1 c -b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ p_370 ∨ -b^{5, 75}_0 c in DIMACS: -8648 8649 -8650 370 8651 0 -8648 8649 -8650 370 8652 0 -8648 8649 -8650 370 -8653 0 c -2-1 --> break c ( b^{5, 74}_2 ∧ b^{5, 74}_1 ∧ -b^{5, 74}_0 ∧ -p_370) -> break c in CNF: c -b^{5, 74}_2 ∨ -b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ p_370 ∨ break c in DIMACS: -8648 -8649 8650 370 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 74}_2 ∧ -b^{5, 74}_1 ∧ -b^{5, 74}_0 ∧ true) c in CNF: c -b^{5, 74}_2 ∨ b^{5, 74}_1 ∨ b^{5, 74}_0 ∨ false c in DIMACS: -8648 8649 8650 0 c 3 does not represent an automaton state. c -(-b^{5, 74}_2 ∧ b^{5, 74}_1 ∧ b^{5, 74}_0 ∧ true) c in CNF: c b^{5, 74}_2 ∨ -b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ false c in DIMACS: 8648 -8649 -8650 0 c -3 does not represent an automaton state. c -( b^{5, 74}_2 ∧ b^{5, 74}_1 ∧ b^{5, 74}_0 ∧ true) c in CNF: c -b^{5, 74}_2 ∨ -b^{5, 74}_1 ∨ -b^{5, 74}_0 ∨ false c in DIMACS: -8648 -8649 -8650 0 c i = 75 c -2+1 --> -1 c ( b^{5, 75}_2 ∧ b^{5, 75}_1 ∧ -b^{5, 75}_0 ∧ p_375) -> ( b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ b^{5, 76}_0) c in CNF: c -b^{5, 75}_2 ∨ -b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ -p_375 ∨ b^{5, 76}_2 c -b^{5, 75}_2 ∨ -b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ -p_375 ∨ -b^{5, 76}_1 c -b^{5, 75}_2 ∨ -b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ -p_375 ∨ b^{5, 76}_0 c in DIMACS: -8651 -8652 8653 -375 8654 0 -8651 -8652 8653 -375 -8655 0 -8651 -8652 8653 -375 8656 0 c -1+1 --> 0 c ( b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ b^{5, 75}_0 ∧ p_375) -> (-b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ -b^{5, 76}_0) c in CNF: c -b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ -p_375 ∨ -b^{5, 76}_2 c -b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ -p_375 ∨ -b^{5, 76}_1 c -b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ -p_375 ∨ -b^{5, 76}_0 c in DIMACS: -8651 8652 -8653 -375 -8654 0 -8651 8652 -8653 -375 -8655 0 -8651 8652 -8653 -375 -8656 0 c 0+1 --> 1 c (-b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ -b^{5, 75}_0 ∧ p_375) -> (-b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ b^{5, 76}_0) c in CNF: c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ -p_375 ∨ -b^{5, 76}_2 c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ -p_375 ∨ -b^{5, 76}_1 c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ -p_375 ∨ b^{5, 76}_0 c in DIMACS: 8651 8652 8653 -375 -8654 0 8651 8652 8653 -375 -8655 0 8651 8652 8653 -375 8656 0 c 1+1 --> 2 c (-b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ b^{5, 75}_0 ∧ p_375) -> (-b^{5, 76}_2 ∧ b^{5, 76}_1 ∧ -b^{5, 76}_0) c in CNF: c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ -p_375 ∨ -b^{5, 76}_2 c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ -p_375 ∨ b^{5, 76}_1 c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ -p_375 ∨ -b^{5, 76}_0 c in DIMACS: 8651 8652 -8653 -375 -8654 0 8651 8652 -8653 -375 8655 0 8651 8652 -8653 -375 -8656 0 c 2+1 --> break c (-b^{5, 75}_2 ∧ b^{5, 75}_1 ∧ -b^{5, 75}_0 ∧ p_375) -> break c in CNF: c b^{5, 75}_2 ∨ -b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ -p_375 ∨ break c in DIMACS: 8651 -8652 8653 -375 1162 0 c 2-1 --> 1 c (-b^{5, 75}_2 ∧ b^{5, 75}_1 ∧ -b^{5, 75}_0 ∧ -p_375) -> (-b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ b^{5, 76}_0) c in CNF: c b^{5, 75}_2 ∨ -b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ p_375 ∨ -b^{5, 76}_2 c b^{5, 75}_2 ∨ -b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ p_375 ∨ -b^{5, 76}_1 c b^{5, 75}_2 ∨ -b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ p_375 ∨ b^{5, 76}_0 c in DIMACS: 8651 -8652 8653 375 -8654 0 8651 -8652 8653 375 -8655 0 8651 -8652 8653 375 8656 0 c 1-1 --> 0 c (-b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ b^{5, 75}_0 ∧ -p_375) -> (-b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ -b^{5, 76}_0) c in CNF: c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ p_375 ∨ -b^{5, 76}_2 c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ p_375 ∨ -b^{5, 76}_1 c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ p_375 ∨ -b^{5, 76}_0 c in DIMACS: 8651 8652 -8653 375 -8654 0 8651 8652 -8653 375 -8655 0 8651 8652 -8653 375 -8656 0 c 0-1 --> -1 c (-b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ -b^{5, 75}_0 ∧ -p_375) -> ( b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ b^{5, 76}_0) c in CNF: c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ p_375 ∨ b^{5, 76}_2 c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ p_375 ∨ -b^{5, 76}_1 c b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ p_375 ∨ b^{5, 76}_0 c in DIMACS: 8651 8652 8653 375 8654 0 8651 8652 8653 375 -8655 0 8651 8652 8653 375 8656 0 c -1-1 --> -2 c ( b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ b^{5, 75}_0 ∧ -p_375) -> ( b^{5, 76}_2 ∧ b^{5, 76}_1 ∧ -b^{5, 76}_0) c in CNF: c -b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ p_375 ∨ b^{5, 76}_2 c -b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ p_375 ∨ b^{5, 76}_1 c -b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ p_375 ∨ -b^{5, 76}_0 c in DIMACS: -8651 8652 -8653 375 8654 0 -8651 8652 -8653 375 8655 0 -8651 8652 -8653 375 -8656 0 c -2-1 --> break c ( b^{5, 75}_2 ∧ b^{5, 75}_1 ∧ -b^{5, 75}_0 ∧ -p_375) -> break c in CNF: c -b^{5, 75}_2 ∨ -b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ p_375 ∨ break c in DIMACS: -8651 -8652 8653 375 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 75}_2 ∧ -b^{5, 75}_1 ∧ -b^{5, 75}_0 ∧ true) c in CNF: c -b^{5, 75}_2 ∨ b^{5, 75}_1 ∨ b^{5, 75}_0 ∨ false c in DIMACS: -8651 8652 8653 0 c 3 does not represent an automaton state. c -(-b^{5, 75}_2 ∧ b^{5, 75}_1 ∧ b^{5, 75}_0 ∧ true) c in CNF: c b^{5, 75}_2 ∨ -b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ false c in DIMACS: 8651 -8652 -8653 0 c -3 does not represent an automaton state. c -( b^{5, 75}_2 ∧ b^{5, 75}_1 ∧ b^{5, 75}_0 ∧ true) c in CNF: c -b^{5, 75}_2 ∨ -b^{5, 75}_1 ∨ -b^{5, 75}_0 ∨ false c in DIMACS: -8651 -8652 -8653 0 c i = 76 c -2+1 --> -1 c ( b^{5, 76}_2 ∧ b^{5, 76}_1 ∧ -b^{5, 76}_0 ∧ p_380) -> ( b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ b^{5, 77}_0) c in CNF: c -b^{5, 76}_2 ∨ -b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ -p_380 ∨ b^{5, 77}_2 c -b^{5, 76}_2 ∨ -b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ -p_380 ∨ -b^{5, 77}_1 c -b^{5, 76}_2 ∨ -b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ -p_380 ∨ b^{5, 77}_0 c in DIMACS: -8654 -8655 8656 -380 8657 0 -8654 -8655 8656 -380 -8658 0 -8654 -8655 8656 -380 8659 0 c -1+1 --> 0 c ( b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ b^{5, 76}_0 ∧ p_380) -> (-b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ -b^{5, 77}_0) c in CNF: c -b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ -p_380 ∨ -b^{5, 77}_2 c -b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ -p_380 ∨ -b^{5, 77}_1 c -b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ -p_380 ∨ -b^{5, 77}_0 c in DIMACS: -8654 8655 -8656 -380 -8657 0 -8654 8655 -8656 -380 -8658 0 -8654 8655 -8656 -380 -8659 0 c 0+1 --> 1 c (-b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ -b^{5, 76}_0 ∧ p_380) -> (-b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ b^{5, 77}_0) c in CNF: c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ -p_380 ∨ -b^{5, 77}_2 c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ -p_380 ∨ -b^{5, 77}_1 c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ -p_380 ∨ b^{5, 77}_0 c in DIMACS: 8654 8655 8656 -380 -8657 0 8654 8655 8656 -380 -8658 0 8654 8655 8656 -380 8659 0 c 1+1 --> 2 c (-b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ b^{5, 76}_0 ∧ p_380) -> (-b^{5, 77}_2 ∧ b^{5, 77}_1 ∧ -b^{5, 77}_0) c in CNF: c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ -p_380 ∨ -b^{5, 77}_2 c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ -p_380 ∨ b^{5, 77}_1 c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ -p_380 ∨ -b^{5, 77}_0 c in DIMACS: 8654 8655 -8656 -380 -8657 0 8654 8655 -8656 -380 8658 0 8654 8655 -8656 -380 -8659 0 c 2+1 --> break c (-b^{5, 76}_2 ∧ b^{5, 76}_1 ∧ -b^{5, 76}_0 ∧ p_380) -> break c in CNF: c b^{5, 76}_2 ∨ -b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ -p_380 ∨ break c in DIMACS: 8654 -8655 8656 -380 1162 0 c 2-1 --> 1 c (-b^{5, 76}_2 ∧ b^{5, 76}_1 ∧ -b^{5, 76}_0 ∧ -p_380) -> (-b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ b^{5, 77}_0) c in CNF: c b^{5, 76}_2 ∨ -b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ p_380 ∨ -b^{5, 77}_2 c b^{5, 76}_2 ∨ -b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ p_380 ∨ -b^{5, 77}_1 c b^{5, 76}_2 ∨ -b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ p_380 ∨ b^{5, 77}_0 c in DIMACS: 8654 -8655 8656 380 -8657 0 8654 -8655 8656 380 -8658 0 8654 -8655 8656 380 8659 0 c 1-1 --> 0 c (-b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ b^{5, 76}_0 ∧ -p_380) -> (-b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ -b^{5, 77}_0) c in CNF: c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ p_380 ∨ -b^{5, 77}_2 c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ p_380 ∨ -b^{5, 77}_1 c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ p_380 ∨ -b^{5, 77}_0 c in DIMACS: 8654 8655 -8656 380 -8657 0 8654 8655 -8656 380 -8658 0 8654 8655 -8656 380 -8659 0 c 0-1 --> -1 c (-b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ -b^{5, 76}_0 ∧ -p_380) -> ( b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ b^{5, 77}_0) c in CNF: c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ p_380 ∨ b^{5, 77}_2 c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ p_380 ∨ -b^{5, 77}_1 c b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ p_380 ∨ b^{5, 77}_0 c in DIMACS: 8654 8655 8656 380 8657 0 8654 8655 8656 380 -8658 0 8654 8655 8656 380 8659 0 c -1-1 --> -2 c ( b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ b^{5, 76}_0 ∧ -p_380) -> ( b^{5, 77}_2 ∧ b^{5, 77}_1 ∧ -b^{5, 77}_0) c in CNF: c -b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ p_380 ∨ b^{5, 77}_2 c -b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ p_380 ∨ b^{5, 77}_1 c -b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ p_380 ∨ -b^{5, 77}_0 c in DIMACS: -8654 8655 -8656 380 8657 0 -8654 8655 -8656 380 8658 0 -8654 8655 -8656 380 -8659 0 c -2-1 --> break c ( b^{5, 76}_2 ∧ b^{5, 76}_1 ∧ -b^{5, 76}_0 ∧ -p_380) -> break c in CNF: c -b^{5, 76}_2 ∨ -b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ p_380 ∨ break c in DIMACS: -8654 -8655 8656 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 76}_2 ∧ -b^{5, 76}_1 ∧ -b^{5, 76}_0 ∧ true) c in CNF: c -b^{5, 76}_2 ∨ b^{5, 76}_1 ∨ b^{5, 76}_0 ∨ false c in DIMACS: -8654 8655 8656 0 c 3 does not represent an automaton state. c -(-b^{5, 76}_2 ∧ b^{5, 76}_1 ∧ b^{5, 76}_0 ∧ true) c in CNF: c b^{5, 76}_2 ∨ -b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ false c in DIMACS: 8654 -8655 -8656 0 c -3 does not represent an automaton state. c -( b^{5, 76}_2 ∧ b^{5, 76}_1 ∧ b^{5, 76}_0 ∧ true) c in CNF: c -b^{5, 76}_2 ∨ -b^{5, 76}_1 ∨ -b^{5, 76}_0 ∨ false c in DIMACS: -8654 -8655 -8656 0 c i = 77 c -2+1 --> -1 c ( b^{5, 77}_2 ∧ b^{5, 77}_1 ∧ -b^{5, 77}_0 ∧ p_385) -> ( b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ b^{5, 78}_0) c in CNF: c -b^{5, 77}_2 ∨ -b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ -p_385 ∨ b^{5, 78}_2 c -b^{5, 77}_2 ∨ -b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ -p_385 ∨ -b^{5, 78}_1 c -b^{5, 77}_2 ∨ -b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ -p_385 ∨ b^{5, 78}_0 c in DIMACS: -8657 -8658 8659 -385 8660 0 -8657 -8658 8659 -385 -8661 0 -8657 -8658 8659 -385 8662 0 c -1+1 --> 0 c ( b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ b^{5, 77}_0 ∧ p_385) -> (-b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ -b^{5, 78}_0) c in CNF: c -b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ -p_385 ∨ -b^{5, 78}_2 c -b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ -p_385 ∨ -b^{5, 78}_1 c -b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ -p_385 ∨ -b^{5, 78}_0 c in DIMACS: -8657 8658 -8659 -385 -8660 0 -8657 8658 -8659 -385 -8661 0 -8657 8658 -8659 -385 -8662 0 c 0+1 --> 1 c (-b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ -b^{5, 77}_0 ∧ p_385) -> (-b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ b^{5, 78}_0) c in CNF: c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ -p_385 ∨ -b^{5, 78}_2 c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ -p_385 ∨ -b^{5, 78}_1 c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ -p_385 ∨ b^{5, 78}_0 c in DIMACS: 8657 8658 8659 -385 -8660 0 8657 8658 8659 -385 -8661 0 8657 8658 8659 -385 8662 0 c 1+1 --> 2 c (-b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ b^{5, 77}_0 ∧ p_385) -> (-b^{5, 78}_2 ∧ b^{5, 78}_1 ∧ -b^{5, 78}_0) c in CNF: c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ -p_385 ∨ -b^{5, 78}_2 c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ -p_385 ∨ b^{5, 78}_1 c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ -p_385 ∨ -b^{5, 78}_0 c in DIMACS: 8657 8658 -8659 -385 -8660 0 8657 8658 -8659 -385 8661 0 8657 8658 -8659 -385 -8662 0 c 2+1 --> break c (-b^{5, 77}_2 ∧ b^{5, 77}_1 ∧ -b^{5, 77}_0 ∧ p_385) -> break c in CNF: c b^{5, 77}_2 ∨ -b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ -p_385 ∨ break c in DIMACS: 8657 -8658 8659 -385 1162 0 c 2-1 --> 1 c (-b^{5, 77}_2 ∧ b^{5, 77}_1 ∧ -b^{5, 77}_0 ∧ -p_385) -> (-b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ b^{5, 78}_0) c in CNF: c b^{5, 77}_2 ∨ -b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ p_385 ∨ -b^{5, 78}_2 c b^{5, 77}_2 ∨ -b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ p_385 ∨ -b^{5, 78}_1 c b^{5, 77}_2 ∨ -b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ p_385 ∨ b^{5, 78}_0 c in DIMACS: 8657 -8658 8659 385 -8660 0 8657 -8658 8659 385 -8661 0 8657 -8658 8659 385 8662 0 c 1-1 --> 0 c (-b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ b^{5, 77}_0 ∧ -p_385) -> (-b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ -b^{5, 78}_0) c in CNF: c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ p_385 ∨ -b^{5, 78}_2 c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ p_385 ∨ -b^{5, 78}_1 c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ p_385 ∨ -b^{5, 78}_0 c in DIMACS: 8657 8658 -8659 385 -8660 0 8657 8658 -8659 385 -8661 0 8657 8658 -8659 385 -8662 0 c 0-1 --> -1 c (-b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ -b^{5, 77}_0 ∧ -p_385) -> ( b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ b^{5, 78}_0) c in CNF: c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ p_385 ∨ b^{5, 78}_2 c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ p_385 ∨ -b^{5, 78}_1 c b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ p_385 ∨ b^{5, 78}_0 c in DIMACS: 8657 8658 8659 385 8660 0 8657 8658 8659 385 -8661 0 8657 8658 8659 385 8662 0 c -1-1 --> -2 c ( b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ b^{5, 77}_0 ∧ -p_385) -> ( b^{5, 78}_2 ∧ b^{5, 78}_1 ∧ -b^{5, 78}_0) c in CNF: c -b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ p_385 ∨ b^{5, 78}_2 c -b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ p_385 ∨ b^{5, 78}_1 c -b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ p_385 ∨ -b^{5, 78}_0 c in DIMACS: -8657 8658 -8659 385 8660 0 -8657 8658 -8659 385 8661 0 -8657 8658 -8659 385 -8662 0 c -2-1 --> break c ( b^{5, 77}_2 ∧ b^{5, 77}_1 ∧ -b^{5, 77}_0 ∧ -p_385) -> break c in CNF: c -b^{5, 77}_2 ∨ -b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ p_385 ∨ break c in DIMACS: -8657 -8658 8659 385 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 77}_2 ∧ -b^{5, 77}_1 ∧ -b^{5, 77}_0 ∧ true) c in CNF: c -b^{5, 77}_2 ∨ b^{5, 77}_1 ∨ b^{5, 77}_0 ∨ false c in DIMACS: -8657 8658 8659 0 c 3 does not represent an automaton state. c -(-b^{5, 77}_2 ∧ b^{5, 77}_1 ∧ b^{5, 77}_0 ∧ true) c in CNF: c b^{5, 77}_2 ∨ -b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ false c in DIMACS: 8657 -8658 -8659 0 c -3 does not represent an automaton state. c -( b^{5, 77}_2 ∧ b^{5, 77}_1 ∧ b^{5, 77}_0 ∧ true) c in CNF: c -b^{5, 77}_2 ∨ -b^{5, 77}_1 ∨ -b^{5, 77}_0 ∨ false c in DIMACS: -8657 -8658 -8659 0 c i = 78 c -2+1 --> -1 c ( b^{5, 78}_2 ∧ b^{5, 78}_1 ∧ -b^{5, 78}_0 ∧ p_390) -> ( b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ b^{5, 79}_0) c in CNF: c -b^{5, 78}_2 ∨ -b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ -p_390 ∨ b^{5, 79}_2 c -b^{5, 78}_2 ∨ -b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ -p_390 ∨ -b^{5, 79}_1 c -b^{5, 78}_2 ∨ -b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ -p_390 ∨ b^{5, 79}_0 c in DIMACS: -8660 -8661 8662 -390 8663 0 -8660 -8661 8662 -390 -8664 0 -8660 -8661 8662 -390 8665 0 c -1+1 --> 0 c ( b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ b^{5, 78}_0 ∧ p_390) -> (-b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ -b^{5, 79}_0) c in CNF: c -b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ -p_390 ∨ -b^{5, 79}_2 c -b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ -p_390 ∨ -b^{5, 79}_1 c -b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ -p_390 ∨ -b^{5, 79}_0 c in DIMACS: -8660 8661 -8662 -390 -8663 0 -8660 8661 -8662 -390 -8664 0 -8660 8661 -8662 -390 -8665 0 c 0+1 --> 1 c (-b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ -b^{5, 78}_0 ∧ p_390) -> (-b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ b^{5, 79}_0) c in CNF: c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ -p_390 ∨ -b^{5, 79}_2 c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ -p_390 ∨ -b^{5, 79}_1 c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ -p_390 ∨ b^{5, 79}_0 c in DIMACS: 8660 8661 8662 -390 -8663 0 8660 8661 8662 -390 -8664 0 8660 8661 8662 -390 8665 0 c 1+1 --> 2 c (-b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ b^{5, 78}_0 ∧ p_390) -> (-b^{5, 79}_2 ∧ b^{5, 79}_1 ∧ -b^{5, 79}_0) c in CNF: c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ -p_390 ∨ -b^{5, 79}_2 c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ -p_390 ∨ b^{5, 79}_1 c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ -p_390 ∨ -b^{5, 79}_0 c in DIMACS: 8660 8661 -8662 -390 -8663 0 8660 8661 -8662 -390 8664 0 8660 8661 -8662 -390 -8665 0 c 2+1 --> break c (-b^{5, 78}_2 ∧ b^{5, 78}_1 ∧ -b^{5, 78}_0 ∧ p_390) -> break c in CNF: c b^{5, 78}_2 ∨ -b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ -p_390 ∨ break c in DIMACS: 8660 -8661 8662 -390 1162 0 c 2-1 --> 1 c (-b^{5, 78}_2 ∧ b^{5, 78}_1 ∧ -b^{5, 78}_0 ∧ -p_390) -> (-b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ b^{5, 79}_0) c in CNF: c b^{5, 78}_2 ∨ -b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ p_390 ∨ -b^{5, 79}_2 c b^{5, 78}_2 ∨ -b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ p_390 ∨ -b^{5, 79}_1 c b^{5, 78}_2 ∨ -b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ p_390 ∨ b^{5, 79}_0 c in DIMACS: 8660 -8661 8662 390 -8663 0 8660 -8661 8662 390 -8664 0 8660 -8661 8662 390 8665 0 c 1-1 --> 0 c (-b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ b^{5, 78}_0 ∧ -p_390) -> (-b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ -b^{5, 79}_0) c in CNF: c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ p_390 ∨ -b^{5, 79}_2 c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ p_390 ∨ -b^{5, 79}_1 c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ p_390 ∨ -b^{5, 79}_0 c in DIMACS: 8660 8661 -8662 390 -8663 0 8660 8661 -8662 390 -8664 0 8660 8661 -8662 390 -8665 0 c 0-1 --> -1 c (-b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ -b^{5, 78}_0 ∧ -p_390) -> ( b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ b^{5, 79}_0) c in CNF: c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ p_390 ∨ b^{5, 79}_2 c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ p_390 ∨ -b^{5, 79}_1 c b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ p_390 ∨ b^{5, 79}_0 c in DIMACS: 8660 8661 8662 390 8663 0 8660 8661 8662 390 -8664 0 8660 8661 8662 390 8665 0 c -1-1 --> -2 c ( b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ b^{5, 78}_0 ∧ -p_390) -> ( b^{5, 79}_2 ∧ b^{5, 79}_1 ∧ -b^{5, 79}_0) c in CNF: c -b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ p_390 ∨ b^{5, 79}_2 c -b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ p_390 ∨ b^{5, 79}_1 c -b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ p_390 ∨ -b^{5, 79}_0 c in DIMACS: -8660 8661 -8662 390 8663 0 -8660 8661 -8662 390 8664 0 -8660 8661 -8662 390 -8665 0 c -2-1 --> break c ( b^{5, 78}_2 ∧ b^{5, 78}_1 ∧ -b^{5, 78}_0 ∧ -p_390) -> break c in CNF: c -b^{5, 78}_2 ∨ -b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ p_390 ∨ break c in DIMACS: -8660 -8661 8662 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 78}_2 ∧ -b^{5, 78}_1 ∧ -b^{5, 78}_0 ∧ true) c in CNF: c -b^{5, 78}_2 ∨ b^{5, 78}_1 ∨ b^{5, 78}_0 ∨ false c in DIMACS: -8660 8661 8662 0 c 3 does not represent an automaton state. c -(-b^{5, 78}_2 ∧ b^{5, 78}_1 ∧ b^{5, 78}_0 ∧ true) c in CNF: c b^{5, 78}_2 ∨ -b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ false c in DIMACS: 8660 -8661 -8662 0 c -3 does not represent an automaton state. c -( b^{5, 78}_2 ∧ b^{5, 78}_1 ∧ b^{5, 78}_0 ∧ true) c in CNF: c -b^{5, 78}_2 ∨ -b^{5, 78}_1 ∨ -b^{5, 78}_0 ∨ false c in DIMACS: -8660 -8661 -8662 0 c i = 79 c -2+1 --> -1 c ( b^{5, 79}_2 ∧ b^{5, 79}_1 ∧ -b^{5, 79}_0 ∧ p_395) -> ( b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ b^{5, 80}_0) c in CNF: c -b^{5, 79}_2 ∨ -b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ -p_395 ∨ b^{5, 80}_2 c -b^{5, 79}_2 ∨ -b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ -p_395 ∨ -b^{5, 80}_1 c -b^{5, 79}_2 ∨ -b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ -p_395 ∨ b^{5, 80}_0 c in DIMACS: -8663 -8664 8665 -395 8666 0 -8663 -8664 8665 -395 -8667 0 -8663 -8664 8665 -395 8668 0 c -1+1 --> 0 c ( b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ b^{5, 79}_0 ∧ p_395) -> (-b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ -b^{5, 80}_0) c in CNF: c -b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ -p_395 ∨ -b^{5, 80}_2 c -b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ -p_395 ∨ -b^{5, 80}_1 c -b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ -p_395 ∨ -b^{5, 80}_0 c in DIMACS: -8663 8664 -8665 -395 -8666 0 -8663 8664 -8665 -395 -8667 0 -8663 8664 -8665 -395 -8668 0 c 0+1 --> 1 c (-b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ -b^{5, 79}_0 ∧ p_395) -> (-b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ b^{5, 80}_0) c in CNF: c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ -p_395 ∨ -b^{5, 80}_2 c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ -p_395 ∨ -b^{5, 80}_1 c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ -p_395 ∨ b^{5, 80}_0 c in DIMACS: 8663 8664 8665 -395 -8666 0 8663 8664 8665 -395 -8667 0 8663 8664 8665 -395 8668 0 c 1+1 --> 2 c (-b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ b^{5, 79}_0 ∧ p_395) -> (-b^{5, 80}_2 ∧ b^{5, 80}_1 ∧ -b^{5, 80}_0) c in CNF: c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ -p_395 ∨ -b^{5, 80}_2 c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ -p_395 ∨ b^{5, 80}_1 c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ -p_395 ∨ -b^{5, 80}_0 c in DIMACS: 8663 8664 -8665 -395 -8666 0 8663 8664 -8665 -395 8667 0 8663 8664 -8665 -395 -8668 0 c 2+1 --> break c (-b^{5, 79}_2 ∧ b^{5, 79}_1 ∧ -b^{5, 79}_0 ∧ p_395) -> break c in CNF: c b^{5, 79}_2 ∨ -b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ -p_395 ∨ break c in DIMACS: 8663 -8664 8665 -395 1162 0 c 2-1 --> 1 c (-b^{5, 79}_2 ∧ b^{5, 79}_1 ∧ -b^{5, 79}_0 ∧ -p_395) -> (-b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ b^{5, 80}_0) c in CNF: c b^{5, 79}_2 ∨ -b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ p_395 ∨ -b^{5, 80}_2 c b^{5, 79}_2 ∨ -b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ p_395 ∨ -b^{5, 80}_1 c b^{5, 79}_2 ∨ -b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ p_395 ∨ b^{5, 80}_0 c in DIMACS: 8663 -8664 8665 395 -8666 0 8663 -8664 8665 395 -8667 0 8663 -8664 8665 395 8668 0 c 1-1 --> 0 c (-b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ b^{5, 79}_0 ∧ -p_395) -> (-b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ -b^{5, 80}_0) c in CNF: c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ p_395 ∨ -b^{5, 80}_2 c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ p_395 ∨ -b^{5, 80}_1 c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ p_395 ∨ -b^{5, 80}_0 c in DIMACS: 8663 8664 -8665 395 -8666 0 8663 8664 -8665 395 -8667 0 8663 8664 -8665 395 -8668 0 c 0-1 --> -1 c (-b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ -b^{5, 79}_0 ∧ -p_395) -> ( b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ b^{5, 80}_0) c in CNF: c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ p_395 ∨ b^{5, 80}_2 c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ p_395 ∨ -b^{5, 80}_1 c b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ p_395 ∨ b^{5, 80}_0 c in DIMACS: 8663 8664 8665 395 8666 0 8663 8664 8665 395 -8667 0 8663 8664 8665 395 8668 0 c -1-1 --> -2 c ( b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ b^{5, 79}_0 ∧ -p_395) -> ( b^{5, 80}_2 ∧ b^{5, 80}_1 ∧ -b^{5, 80}_0) c in CNF: c -b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ p_395 ∨ b^{5, 80}_2 c -b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ p_395 ∨ b^{5, 80}_1 c -b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ p_395 ∨ -b^{5, 80}_0 c in DIMACS: -8663 8664 -8665 395 8666 0 -8663 8664 -8665 395 8667 0 -8663 8664 -8665 395 -8668 0 c -2-1 --> break c ( b^{5, 79}_2 ∧ b^{5, 79}_1 ∧ -b^{5, 79}_0 ∧ -p_395) -> break c in CNF: c -b^{5, 79}_2 ∨ -b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ p_395 ∨ break c in DIMACS: -8663 -8664 8665 395 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 79}_2 ∧ -b^{5, 79}_1 ∧ -b^{5, 79}_0 ∧ true) c in CNF: c -b^{5, 79}_2 ∨ b^{5, 79}_1 ∨ b^{5, 79}_0 ∨ false c in DIMACS: -8663 8664 8665 0 c 3 does not represent an automaton state. c -(-b^{5, 79}_2 ∧ b^{5, 79}_1 ∧ b^{5, 79}_0 ∧ true) c in CNF: c b^{5, 79}_2 ∨ -b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ false c in DIMACS: 8663 -8664 -8665 0 c -3 does not represent an automaton state. c -( b^{5, 79}_2 ∧ b^{5, 79}_1 ∧ b^{5, 79}_0 ∧ true) c in CNF: c -b^{5, 79}_2 ∨ -b^{5, 79}_1 ∨ -b^{5, 79}_0 ∨ false c in DIMACS: -8663 -8664 -8665 0 c i = 80 c -2+1 --> -1 c ( b^{5, 80}_2 ∧ b^{5, 80}_1 ∧ -b^{5, 80}_0 ∧ p_400) -> ( b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ b^{5, 81}_0) c in CNF: c -b^{5, 80}_2 ∨ -b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ -p_400 ∨ b^{5, 81}_2 c -b^{5, 80}_2 ∨ -b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ -p_400 ∨ -b^{5, 81}_1 c -b^{5, 80}_2 ∨ -b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ -p_400 ∨ b^{5, 81}_0 c in DIMACS: -8666 -8667 8668 -400 8669 0 -8666 -8667 8668 -400 -8670 0 -8666 -8667 8668 -400 8671 0 c -1+1 --> 0 c ( b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ b^{5, 80}_0 ∧ p_400) -> (-b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ -b^{5, 81}_0) c in CNF: c -b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ -p_400 ∨ -b^{5, 81}_2 c -b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ -p_400 ∨ -b^{5, 81}_1 c -b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ -p_400 ∨ -b^{5, 81}_0 c in DIMACS: -8666 8667 -8668 -400 -8669 0 -8666 8667 -8668 -400 -8670 0 -8666 8667 -8668 -400 -8671 0 c 0+1 --> 1 c (-b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ -b^{5, 80}_0 ∧ p_400) -> (-b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ b^{5, 81}_0) c in CNF: c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ -p_400 ∨ -b^{5, 81}_2 c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ -p_400 ∨ -b^{5, 81}_1 c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ -p_400 ∨ b^{5, 81}_0 c in DIMACS: 8666 8667 8668 -400 -8669 0 8666 8667 8668 -400 -8670 0 8666 8667 8668 -400 8671 0 c 1+1 --> 2 c (-b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ b^{5, 80}_0 ∧ p_400) -> (-b^{5, 81}_2 ∧ b^{5, 81}_1 ∧ -b^{5, 81}_0) c in CNF: c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ -p_400 ∨ -b^{5, 81}_2 c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ -p_400 ∨ b^{5, 81}_1 c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ -p_400 ∨ -b^{5, 81}_0 c in DIMACS: 8666 8667 -8668 -400 -8669 0 8666 8667 -8668 -400 8670 0 8666 8667 -8668 -400 -8671 0 c 2+1 --> break c (-b^{5, 80}_2 ∧ b^{5, 80}_1 ∧ -b^{5, 80}_0 ∧ p_400) -> break c in CNF: c b^{5, 80}_2 ∨ -b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ -p_400 ∨ break c in DIMACS: 8666 -8667 8668 -400 1162 0 c 2-1 --> 1 c (-b^{5, 80}_2 ∧ b^{5, 80}_1 ∧ -b^{5, 80}_0 ∧ -p_400) -> (-b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ b^{5, 81}_0) c in CNF: c b^{5, 80}_2 ∨ -b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ p_400 ∨ -b^{5, 81}_2 c b^{5, 80}_2 ∨ -b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ p_400 ∨ -b^{5, 81}_1 c b^{5, 80}_2 ∨ -b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ p_400 ∨ b^{5, 81}_0 c in DIMACS: 8666 -8667 8668 400 -8669 0 8666 -8667 8668 400 -8670 0 8666 -8667 8668 400 8671 0 c 1-1 --> 0 c (-b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ b^{5, 80}_0 ∧ -p_400) -> (-b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ -b^{5, 81}_0) c in CNF: c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ p_400 ∨ -b^{5, 81}_2 c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ p_400 ∨ -b^{5, 81}_1 c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ p_400 ∨ -b^{5, 81}_0 c in DIMACS: 8666 8667 -8668 400 -8669 0 8666 8667 -8668 400 -8670 0 8666 8667 -8668 400 -8671 0 c 0-1 --> -1 c (-b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ -b^{5, 80}_0 ∧ -p_400) -> ( b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ b^{5, 81}_0) c in CNF: c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ p_400 ∨ b^{5, 81}_2 c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ p_400 ∨ -b^{5, 81}_1 c b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ p_400 ∨ b^{5, 81}_0 c in DIMACS: 8666 8667 8668 400 8669 0 8666 8667 8668 400 -8670 0 8666 8667 8668 400 8671 0 c -1-1 --> -2 c ( b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ b^{5, 80}_0 ∧ -p_400) -> ( b^{5, 81}_2 ∧ b^{5, 81}_1 ∧ -b^{5, 81}_0) c in CNF: c -b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ p_400 ∨ b^{5, 81}_2 c -b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ p_400 ∨ b^{5, 81}_1 c -b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ p_400 ∨ -b^{5, 81}_0 c in DIMACS: -8666 8667 -8668 400 8669 0 -8666 8667 -8668 400 8670 0 -8666 8667 -8668 400 -8671 0 c -2-1 --> break c ( b^{5, 80}_2 ∧ b^{5, 80}_1 ∧ -b^{5, 80}_0 ∧ -p_400) -> break c in CNF: c -b^{5, 80}_2 ∨ -b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ p_400 ∨ break c in DIMACS: -8666 -8667 8668 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 80}_2 ∧ -b^{5, 80}_1 ∧ -b^{5, 80}_0 ∧ true) c in CNF: c -b^{5, 80}_2 ∨ b^{5, 80}_1 ∨ b^{5, 80}_0 ∨ false c in DIMACS: -8666 8667 8668 0 c 3 does not represent an automaton state. c -(-b^{5, 80}_2 ∧ b^{5, 80}_1 ∧ b^{5, 80}_0 ∧ true) c in CNF: c b^{5, 80}_2 ∨ -b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ false c in DIMACS: 8666 -8667 -8668 0 c -3 does not represent an automaton state. c -( b^{5, 80}_2 ∧ b^{5, 80}_1 ∧ b^{5, 80}_0 ∧ true) c in CNF: c -b^{5, 80}_2 ∨ -b^{5, 80}_1 ∨ -b^{5, 80}_0 ∨ false c in DIMACS: -8666 -8667 -8668 0 c i = 81 c -2+1 --> -1 c ( b^{5, 81}_2 ∧ b^{5, 81}_1 ∧ -b^{5, 81}_0 ∧ p_405) -> ( b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ b^{5, 82}_0) c in CNF: c -b^{5, 81}_2 ∨ -b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ -p_405 ∨ b^{5, 82}_2 c -b^{5, 81}_2 ∨ -b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ -p_405 ∨ -b^{5, 82}_1 c -b^{5, 81}_2 ∨ -b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ -p_405 ∨ b^{5, 82}_0 c in DIMACS: -8669 -8670 8671 -405 8672 0 -8669 -8670 8671 -405 -8673 0 -8669 -8670 8671 -405 8674 0 c -1+1 --> 0 c ( b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ b^{5, 81}_0 ∧ p_405) -> (-b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ -b^{5, 82}_0) c in CNF: c -b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ -p_405 ∨ -b^{5, 82}_2 c -b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ -p_405 ∨ -b^{5, 82}_1 c -b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ -p_405 ∨ -b^{5, 82}_0 c in DIMACS: -8669 8670 -8671 -405 -8672 0 -8669 8670 -8671 -405 -8673 0 -8669 8670 -8671 -405 -8674 0 c 0+1 --> 1 c (-b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ -b^{5, 81}_0 ∧ p_405) -> (-b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ b^{5, 82}_0) c in CNF: c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ -p_405 ∨ -b^{5, 82}_2 c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ -p_405 ∨ -b^{5, 82}_1 c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ -p_405 ∨ b^{5, 82}_0 c in DIMACS: 8669 8670 8671 -405 -8672 0 8669 8670 8671 -405 -8673 0 8669 8670 8671 -405 8674 0 c 1+1 --> 2 c (-b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ b^{5, 81}_0 ∧ p_405) -> (-b^{5, 82}_2 ∧ b^{5, 82}_1 ∧ -b^{5, 82}_0) c in CNF: c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ -p_405 ∨ -b^{5, 82}_2 c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ -p_405 ∨ b^{5, 82}_1 c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ -p_405 ∨ -b^{5, 82}_0 c in DIMACS: 8669 8670 -8671 -405 -8672 0 8669 8670 -8671 -405 8673 0 8669 8670 -8671 -405 -8674 0 c 2+1 --> break c (-b^{5, 81}_2 ∧ b^{5, 81}_1 ∧ -b^{5, 81}_0 ∧ p_405) -> break c in CNF: c b^{5, 81}_2 ∨ -b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ -p_405 ∨ break c in DIMACS: 8669 -8670 8671 -405 1162 0 c 2-1 --> 1 c (-b^{5, 81}_2 ∧ b^{5, 81}_1 ∧ -b^{5, 81}_0 ∧ -p_405) -> (-b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ b^{5, 82}_0) c in CNF: c b^{5, 81}_2 ∨ -b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ p_405 ∨ -b^{5, 82}_2 c b^{5, 81}_2 ∨ -b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ p_405 ∨ -b^{5, 82}_1 c b^{5, 81}_2 ∨ -b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ p_405 ∨ b^{5, 82}_0 c in DIMACS: 8669 -8670 8671 405 -8672 0 8669 -8670 8671 405 -8673 0 8669 -8670 8671 405 8674 0 c 1-1 --> 0 c (-b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ b^{5, 81}_0 ∧ -p_405) -> (-b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ -b^{5, 82}_0) c in CNF: c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ p_405 ∨ -b^{5, 82}_2 c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ p_405 ∨ -b^{5, 82}_1 c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ p_405 ∨ -b^{5, 82}_0 c in DIMACS: 8669 8670 -8671 405 -8672 0 8669 8670 -8671 405 -8673 0 8669 8670 -8671 405 -8674 0 c 0-1 --> -1 c (-b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ -b^{5, 81}_0 ∧ -p_405) -> ( b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ b^{5, 82}_0) c in CNF: c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ p_405 ∨ b^{5, 82}_2 c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ p_405 ∨ -b^{5, 82}_1 c b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ p_405 ∨ b^{5, 82}_0 c in DIMACS: 8669 8670 8671 405 8672 0 8669 8670 8671 405 -8673 0 8669 8670 8671 405 8674 0 c -1-1 --> -2 c ( b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ b^{5, 81}_0 ∧ -p_405) -> ( b^{5, 82}_2 ∧ b^{5, 82}_1 ∧ -b^{5, 82}_0) c in CNF: c -b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ p_405 ∨ b^{5, 82}_2 c -b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ p_405 ∨ b^{5, 82}_1 c -b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ p_405 ∨ -b^{5, 82}_0 c in DIMACS: -8669 8670 -8671 405 8672 0 -8669 8670 -8671 405 8673 0 -8669 8670 -8671 405 -8674 0 c -2-1 --> break c ( b^{5, 81}_2 ∧ b^{5, 81}_1 ∧ -b^{5, 81}_0 ∧ -p_405) -> break c in CNF: c -b^{5, 81}_2 ∨ -b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ p_405 ∨ break c in DIMACS: -8669 -8670 8671 405 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 81}_2 ∧ -b^{5, 81}_1 ∧ -b^{5, 81}_0 ∧ true) c in CNF: c -b^{5, 81}_2 ∨ b^{5, 81}_1 ∨ b^{5, 81}_0 ∨ false c in DIMACS: -8669 8670 8671 0 c 3 does not represent an automaton state. c -(-b^{5, 81}_2 ∧ b^{5, 81}_1 ∧ b^{5, 81}_0 ∧ true) c in CNF: c b^{5, 81}_2 ∨ -b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ false c in DIMACS: 8669 -8670 -8671 0 c -3 does not represent an automaton state. c -( b^{5, 81}_2 ∧ b^{5, 81}_1 ∧ b^{5, 81}_0 ∧ true) c in CNF: c -b^{5, 81}_2 ∨ -b^{5, 81}_1 ∨ -b^{5, 81}_0 ∨ false c in DIMACS: -8669 -8670 -8671 0 c i = 82 c -2+1 --> -1 c ( b^{5, 82}_2 ∧ b^{5, 82}_1 ∧ -b^{5, 82}_0 ∧ p_410) -> ( b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ b^{5, 83}_0) c in CNF: c -b^{5, 82}_2 ∨ -b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ -p_410 ∨ b^{5, 83}_2 c -b^{5, 82}_2 ∨ -b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ -p_410 ∨ -b^{5, 83}_1 c -b^{5, 82}_2 ∨ -b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ -p_410 ∨ b^{5, 83}_0 c in DIMACS: -8672 -8673 8674 -410 8675 0 -8672 -8673 8674 -410 -8676 0 -8672 -8673 8674 -410 8677 0 c -1+1 --> 0 c ( b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ b^{5, 82}_0 ∧ p_410) -> (-b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ -b^{5, 83}_0) c in CNF: c -b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ -p_410 ∨ -b^{5, 83}_2 c -b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ -p_410 ∨ -b^{5, 83}_1 c -b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ -p_410 ∨ -b^{5, 83}_0 c in DIMACS: -8672 8673 -8674 -410 -8675 0 -8672 8673 -8674 -410 -8676 0 -8672 8673 -8674 -410 -8677 0 c 0+1 --> 1 c (-b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ -b^{5, 82}_0 ∧ p_410) -> (-b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ b^{5, 83}_0) c in CNF: c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ -p_410 ∨ -b^{5, 83}_2 c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ -p_410 ∨ -b^{5, 83}_1 c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ -p_410 ∨ b^{5, 83}_0 c in DIMACS: 8672 8673 8674 -410 -8675 0 8672 8673 8674 -410 -8676 0 8672 8673 8674 -410 8677 0 c 1+1 --> 2 c (-b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ b^{5, 82}_0 ∧ p_410) -> (-b^{5, 83}_2 ∧ b^{5, 83}_1 ∧ -b^{5, 83}_0) c in CNF: c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ -p_410 ∨ -b^{5, 83}_2 c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ -p_410 ∨ b^{5, 83}_1 c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ -p_410 ∨ -b^{5, 83}_0 c in DIMACS: 8672 8673 -8674 -410 -8675 0 8672 8673 -8674 -410 8676 0 8672 8673 -8674 -410 -8677 0 c 2+1 --> break c (-b^{5, 82}_2 ∧ b^{5, 82}_1 ∧ -b^{5, 82}_0 ∧ p_410) -> break c in CNF: c b^{5, 82}_2 ∨ -b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ -p_410 ∨ break c in DIMACS: 8672 -8673 8674 -410 1162 0 c 2-1 --> 1 c (-b^{5, 82}_2 ∧ b^{5, 82}_1 ∧ -b^{5, 82}_0 ∧ -p_410) -> (-b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ b^{5, 83}_0) c in CNF: c b^{5, 82}_2 ∨ -b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ p_410 ∨ -b^{5, 83}_2 c b^{5, 82}_2 ∨ -b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ p_410 ∨ -b^{5, 83}_1 c b^{5, 82}_2 ∨ -b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ p_410 ∨ b^{5, 83}_0 c in DIMACS: 8672 -8673 8674 410 -8675 0 8672 -8673 8674 410 -8676 0 8672 -8673 8674 410 8677 0 c 1-1 --> 0 c (-b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ b^{5, 82}_0 ∧ -p_410) -> (-b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ -b^{5, 83}_0) c in CNF: c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ p_410 ∨ -b^{5, 83}_2 c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ p_410 ∨ -b^{5, 83}_1 c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ p_410 ∨ -b^{5, 83}_0 c in DIMACS: 8672 8673 -8674 410 -8675 0 8672 8673 -8674 410 -8676 0 8672 8673 -8674 410 -8677 0 c 0-1 --> -1 c (-b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ -b^{5, 82}_0 ∧ -p_410) -> ( b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ b^{5, 83}_0) c in CNF: c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ p_410 ∨ b^{5, 83}_2 c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ p_410 ∨ -b^{5, 83}_1 c b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ p_410 ∨ b^{5, 83}_0 c in DIMACS: 8672 8673 8674 410 8675 0 8672 8673 8674 410 -8676 0 8672 8673 8674 410 8677 0 c -1-1 --> -2 c ( b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ b^{5, 82}_0 ∧ -p_410) -> ( b^{5, 83}_2 ∧ b^{5, 83}_1 ∧ -b^{5, 83}_0) c in CNF: c -b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ p_410 ∨ b^{5, 83}_2 c -b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ p_410 ∨ b^{5, 83}_1 c -b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ p_410 ∨ -b^{5, 83}_0 c in DIMACS: -8672 8673 -8674 410 8675 0 -8672 8673 -8674 410 8676 0 -8672 8673 -8674 410 -8677 0 c -2-1 --> break c ( b^{5, 82}_2 ∧ b^{5, 82}_1 ∧ -b^{5, 82}_0 ∧ -p_410) -> break c in CNF: c -b^{5, 82}_2 ∨ -b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ p_410 ∨ break c in DIMACS: -8672 -8673 8674 410 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 82}_2 ∧ -b^{5, 82}_1 ∧ -b^{5, 82}_0 ∧ true) c in CNF: c -b^{5, 82}_2 ∨ b^{5, 82}_1 ∨ b^{5, 82}_0 ∨ false c in DIMACS: -8672 8673 8674 0 c 3 does not represent an automaton state. c -(-b^{5, 82}_2 ∧ b^{5, 82}_1 ∧ b^{5, 82}_0 ∧ true) c in CNF: c b^{5, 82}_2 ∨ -b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ false c in DIMACS: 8672 -8673 -8674 0 c -3 does not represent an automaton state. c -( b^{5, 82}_2 ∧ b^{5, 82}_1 ∧ b^{5, 82}_0 ∧ true) c in CNF: c -b^{5, 82}_2 ∨ -b^{5, 82}_1 ∨ -b^{5, 82}_0 ∨ false c in DIMACS: -8672 -8673 -8674 0 c i = 83 c -2+1 --> -1 c ( b^{5, 83}_2 ∧ b^{5, 83}_1 ∧ -b^{5, 83}_0 ∧ p_415) -> ( b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ b^{5, 84}_0) c in CNF: c -b^{5, 83}_2 ∨ -b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ -p_415 ∨ b^{5, 84}_2 c -b^{5, 83}_2 ∨ -b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ -p_415 ∨ -b^{5, 84}_1 c -b^{5, 83}_2 ∨ -b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ -p_415 ∨ b^{5, 84}_0 c in DIMACS: -8675 -8676 8677 -415 8678 0 -8675 -8676 8677 -415 -8679 0 -8675 -8676 8677 -415 8680 0 c -1+1 --> 0 c ( b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ b^{5, 83}_0 ∧ p_415) -> (-b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ -b^{5, 84}_0) c in CNF: c -b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ -p_415 ∨ -b^{5, 84}_2 c -b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ -p_415 ∨ -b^{5, 84}_1 c -b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ -p_415 ∨ -b^{5, 84}_0 c in DIMACS: -8675 8676 -8677 -415 -8678 0 -8675 8676 -8677 -415 -8679 0 -8675 8676 -8677 -415 -8680 0 c 0+1 --> 1 c (-b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ -b^{5, 83}_0 ∧ p_415) -> (-b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ b^{5, 84}_0) c in CNF: c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ -p_415 ∨ -b^{5, 84}_2 c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ -p_415 ∨ -b^{5, 84}_1 c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ -p_415 ∨ b^{5, 84}_0 c in DIMACS: 8675 8676 8677 -415 -8678 0 8675 8676 8677 -415 -8679 0 8675 8676 8677 -415 8680 0 c 1+1 --> 2 c (-b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ b^{5, 83}_0 ∧ p_415) -> (-b^{5, 84}_2 ∧ b^{5, 84}_1 ∧ -b^{5, 84}_0) c in CNF: c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ -p_415 ∨ -b^{5, 84}_2 c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ -p_415 ∨ b^{5, 84}_1 c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ -p_415 ∨ -b^{5, 84}_0 c in DIMACS: 8675 8676 -8677 -415 -8678 0 8675 8676 -8677 -415 8679 0 8675 8676 -8677 -415 -8680 0 c 2+1 --> break c (-b^{5, 83}_2 ∧ b^{5, 83}_1 ∧ -b^{5, 83}_0 ∧ p_415) -> break c in CNF: c b^{5, 83}_2 ∨ -b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ -p_415 ∨ break c in DIMACS: 8675 -8676 8677 -415 1162 0 c 2-1 --> 1 c (-b^{5, 83}_2 ∧ b^{5, 83}_1 ∧ -b^{5, 83}_0 ∧ -p_415) -> (-b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ b^{5, 84}_0) c in CNF: c b^{5, 83}_2 ∨ -b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ p_415 ∨ -b^{5, 84}_2 c b^{5, 83}_2 ∨ -b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ p_415 ∨ -b^{5, 84}_1 c b^{5, 83}_2 ∨ -b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ p_415 ∨ b^{5, 84}_0 c in DIMACS: 8675 -8676 8677 415 -8678 0 8675 -8676 8677 415 -8679 0 8675 -8676 8677 415 8680 0 c 1-1 --> 0 c (-b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ b^{5, 83}_0 ∧ -p_415) -> (-b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ -b^{5, 84}_0) c in CNF: c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ p_415 ∨ -b^{5, 84}_2 c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ p_415 ∨ -b^{5, 84}_1 c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ p_415 ∨ -b^{5, 84}_0 c in DIMACS: 8675 8676 -8677 415 -8678 0 8675 8676 -8677 415 -8679 0 8675 8676 -8677 415 -8680 0 c 0-1 --> -1 c (-b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ -b^{5, 83}_0 ∧ -p_415) -> ( b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ b^{5, 84}_0) c in CNF: c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ p_415 ∨ b^{5, 84}_2 c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ p_415 ∨ -b^{5, 84}_1 c b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ p_415 ∨ b^{5, 84}_0 c in DIMACS: 8675 8676 8677 415 8678 0 8675 8676 8677 415 -8679 0 8675 8676 8677 415 8680 0 c -1-1 --> -2 c ( b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ b^{5, 83}_0 ∧ -p_415) -> ( b^{5, 84}_2 ∧ b^{5, 84}_1 ∧ -b^{5, 84}_0) c in CNF: c -b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ p_415 ∨ b^{5, 84}_2 c -b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ p_415 ∨ b^{5, 84}_1 c -b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ p_415 ∨ -b^{5, 84}_0 c in DIMACS: -8675 8676 -8677 415 8678 0 -8675 8676 -8677 415 8679 0 -8675 8676 -8677 415 -8680 0 c -2-1 --> break c ( b^{5, 83}_2 ∧ b^{5, 83}_1 ∧ -b^{5, 83}_0 ∧ -p_415) -> break c in CNF: c -b^{5, 83}_2 ∨ -b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ p_415 ∨ break c in DIMACS: -8675 -8676 8677 415 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 83}_2 ∧ -b^{5, 83}_1 ∧ -b^{5, 83}_0 ∧ true) c in CNF: c -b^{5, 83}_2 ∨ b^{5, 83}_1 ∨ b^{5, 83}_0 ∨ false c in DIMACS: -8675 8676 8677 0 c 3 does not represent an automaton state. c -(-b^{5, 83}_2 ∧ b^{5, 83}_1 ∧ b^{5, 83}_0 ∧ true) c in CNF: c b^{5, 83}_2 ∨ -b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ false c in DIMACS: 8675 -8676 -8677 0 c -3 does not represent an automaton state. c -( b^{5, 83}_2 ∧ b^{5, 83}_1 ∧ b^{5, 83}_0 ∧ true) c in CNF: c -b^{5, 83}_2 ∨ -b^{5, 83}_1 ∨ -b^{5, 83}_0 ∨ false c in DIMACS: -8675 -8676 -8677 0 c i = 84 c -2+1 --> -1 c ( b^{5, 84}_2 ∧ b^{5, 84}_1 ∧ -b^{5, 84}_0 ∧ p_420) -> ( b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ b^{5, 85}_0) c in CNF: c -b^{5, 84}_2 ∨ -b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ -p_420 ∨ b^{5, 85}_2 c -b^{5, 84}_2 ∨ -b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ -p_420 ∨ -b^{5, 85}_1 c -b^{5, 84}_2 ∨ -b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ -p_420 ∨ b^{5, 85}_0 c in DIMACS: -8678 -8679 8680 -420 8681 0 -8678 -8679 8680 -420 -8682 0 -8678 -8679 8680 -420 8683 0 c -1+1 --> 0 c ( b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ b^{5, 84}_0 ∧ p_420) -> (-b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ -b^{5, 85}_0) c in CNF: c -b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ -p_420 ∨ -b^{5, 85}_2 c -b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ -p_420 ∨ -b^{5, 85}_1 c -b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ -p_420 ∨ -b^{5, 85}_0 c in DIMACS: -8678 8679 -8680 -420 -8681 0 -8678 8679 -8680 -420 -8682 0 -8678 8679 -8680 -420 -8683 0 c 0+1 --> 1 c (-b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ -b^{5, 84}_0 ∧ p_420) -> (-b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ b^{5, 85}_0) c in CNF: c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ -p_420 ∨ -b^{5, 85}_2 c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ -p_420 ∨ -b^{5, 85}_1 c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ -p_420 ∨ b^{5, 85}_0 c in DIMACS: 8678 8679 8680 -420 -8681 0 8678 8679 8680 -420 -8682 0 8678 8679 8680 -420 8683 0 c 1+1 --> 2 c (-b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ b^{5, 84}_0 ∧ p_420) -> (-b^{5, 85}_2 ∧ b^{5, 85}_1 ∧ -b^{5, 85}_0) c in CNF: c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ -p_420 ∨ -b^{5, 85}_2 c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ -p_420 ∨ b^{5, 85}_1 c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ -p_420 ∨ -b^{5, 85}_0 c in DIMACS: 8678 8679 -8680 -420 -8681 0 8678 8679 -8680 -420 8682 0 8678 8679 -8680 -420 -8683 0 c 2+1 --> break c (-b^{5, 84}_2 ∧ b^{5, 84}_1 ∧ -b^{5, 84}_0 ∧ p_420) -> break c in CNF: c b^{5, 84}_2 ∨ -b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ -p_420 ∨ break c in DIMACS: 8678 -8679 8680 -420 1162 0 c 2-1 --> 1 c (-b^{5, 84}_2 ∧ b^{5, 84}_1 ∧ -b^{5, 84}_0 ∧ -p_420) -> (-b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ b^{5, 85}_0) c in CNF: c b^{5, 84}_2 ∨ -b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ p_420 ∨ -b^{5, 85}_2 c b^{5, 84}_2 ∨ -b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ p_420 ∨ -b^{5, 85}_1 c b^{5, 84}_2 ∨ -b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ p_420 ∨ b^{5, 85}_0 c in DIMACS: 8678 -8679 8680 420 -8681 0 8678 -8679 8680 420 -8682 0 8678 -8679 8680 420 8683 0 c 1-1 --> 0 c (-b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ b^{5, 84}_0 ∧ -p_420) -> (-b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ -b^{5, 85}_0) c in CNF: c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ p_420 ∨ -b^{5, 85}_2 c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ p_420 ∨ -b^{5, 85}_1 c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ p_420 ∨ -b^{5, 85}_0 c in DIMACS: 8678 8679 -8680 420 -8681 0 8678 8679 -8680 420 -8682 0 8678 8679 -8680 420 -8683 0 c 0-1 --> -1 c (-b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ -b^{5, 84}_0 ∧ -p_420) -> ( b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ b^{5, 85}_0) c in CNF: c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ p_420 ∨ b^{5, 85}_2 c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ p_420 ∨ -b^{5, 85}_1 c b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ p_420 ∨ b^{5, 85}_0 c in DIMACS: 8678 8679 8680 420 8681 0 8678 8679 8680 420 -8682 0 8678 8679 8680 420 8683 0 c -1-1 --> -2 c ( b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ b^{5, 84}_0 ∧ -p_420) -> ( b^{5, 85}_2 ∧ b^{5, 85}_1 ∧ -b^{5, 85}_0) c in CNF: c -b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ p_420 ∨ b^{5, 85}_2 c -b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ p_420 ∨ b^{5, 85}_1 c -b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ p_420 ∨ -b^{5, 85}_0 c in DIMACS: -8678 8679 -8680 420 8681 0 -8678 8679 -8680 420 8682 0 -8678 8679 -8680 420 -8683 0 c -2-1 --> break c ( b^{5, 84}_2 ∧ b^{5, 84}_1 ∧ -b^{5, 84}_0 ∧ -p_420) -> break c in CNF: c -b^{5, 84}_2 ∨ -b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ p_420 ∨ break c in DIMACS: -8678 -8679 8680 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 84}_2 ∧ -b^{5, 84}_1 ∧ -b^{5, 84}_0 ∧ true) c in CNF: c -b^{5, 84}_2 ∨ b^{5, 84}_1 ∨ b^{5, 84}_0 ∨ false c in DIMACS: -8678 8679 8680 0 c 3 does not represent an automaton state. c -(-b^{5, 84}_2 ∧ b^{5, 84}_1 ∧ b^{5, 84}_0 ∧ true) c in CNF: c b^{5, 84}_2 ∨ -b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ false c in DIMACS: 8678 -8679 -8680 0 c -3 does not represent an automaton state. c -( b^{5, 84}_2 ∧ b^{5, 84}_1 ∧ b^{5, 84}_0 ∧ true) c in CNF: c -b^{5, 84}_2 ∨ -b^{5, 84}_1 ∨ -b^{5, 84}_0 ∨ false c in DIMACS: -8678 -8679 -8680 0 c i = 85 c -2+1 --> -1 c ( b^{5, 85}_2 ∧ b^{5, 85}_1 ∧ -b^{5, 85}_0 ∧ p_425) -> ( b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ b^{5, 86}_0) c in CNF: c -b^{5, 85}_2 ∨ -b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ -p_425 ∨ b^{5, 86}_2 c -b^{5, 85}_2 ∨ -b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ -p_425 ∨ -b^{5, 86}_1 c -b^{5, 85}_2 ∨ -b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ -p_425 ∨ b^{5, 86}_0 c in DIMACS: -8681 -8682 8683 -425 8684 0 -8681 -8682 8683 -425 -8685 0 -8681 -8682 8683 -425 8686 0 c -1+1 --> 0 c ( b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ b^{5, 85}_0 ∧ p_425) -> (-b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ -b^{5, 86}_0) c in CNF: c -b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ -p_425 ∨ -b^{5, 86}_2 c -b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ -p_425 ∨ -b^{5, 86}_1 c -b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ -p_425 ∨ -b^{5, 86}_0 c in DIMACS: -8681 8682 -8683 -425 -8684 0 -8681 8682 -8683 -425 -8685 0 -8681 8682 -8683 -425 -8686 0 c 0+1 --> 1 c (-b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ -b^{5, 85}_0 ∧ p_425) -> (-b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ b^{5, 86}_0) c in CNF: c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ -p_425 ∨ -b^{5, 86}_2 c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ -p_425 ∨ -b^{5, 86}_1 c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ -p_425 ∨ b^{5, 86}_0 c in DIMACS: 8681 8682 8683 -425 -8684 0 8681 8682 8683 -425 -8685 0 8681 8682 8683 -425 8686 0 c 1+1 --> 2 c (-b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ b^{5, 85}_0 ∧ p_425) -> (-b^{5, 86}_2 ∧ b^{5, 86}_1 ∧ -b^{5, 86}_0) c in CNF: c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ -p_425 ∨ -b^{5, 86}_2 c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ -p_425 ∨ b^{5, 86}_1 c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ -p_425 ∨ -b^{5, 86}_0 c in DIMACS: 8681 8682 -8683 -425 -8684 0 8681 8682 -8683 -425 8685 0 8681 8682 -8683 -425 -8686 0 c 2+1 --> break c (-b^{5, 85}_2 ∧ b^{5, 85}_1 ∧ -b^{5, 85}_0 ∧ p_425) -> break c in CNF: c b^{5, 85}_2 ∨ -b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ -p_425 ∨ break c in DIMACS: 8681 -8682 8683 -425 1162 0 c 2-1 --> 1 c (-b^{5, 85}_2 ∧ b^{5, 85}_1 ∧ -b^{5, 85}_0 ∧ -p_425) -> (-b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ b^{5, 86}_0) c in CNF: c b^{5, 85}_2 ∨ -b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ p_425 ∨ -b^{5, 86}_2 c b^{5, 85}_2 ∨ -b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ p_425 ∨ -b^{5, 86}_1 c b^{5, 85}_2 ∨ -b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ p_425 ∨ b^{5, 86}_0 c in DIMACS: 8681 -8682 8683 425 -8684 0 8681 -8682 8683 425 -8685 0 8681 -8682 8683 425 8686 0 c 1-1 --> 0 c (-b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ b^{5, 85}_0 ∧ -p_425) -> (-b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ -b^{5, 86}_0) c in CNF: c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ p_425 ∨ -b^{5, 86}_2 c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ p_425 ∨ -b^{5, 86}_1 c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ p_425 ∨ -b^{5, 86}_0 c in DIMACS: 8681 8682 -8683 425 -8684 0 8681 8682 -8683 425 -8685 0 8681 8682 -8683 425 -8686 0 c 0-1 --> -1 c (-b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ -b^{5, 85}_0 ∧ -p_425) -> ( b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ b^{5, 86}_0) c in CNF: c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ p_425 ∨ b^{5, 86}_2 c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ p_425 ∨ -b^{5, 86}_1 c b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ p_425 ∨ b^{5, 86}_0 c in DIMACS: 8681 8682 8683 425 8684 0 8681 8682 8683 425 -8685 0 8681 8682 8683 425 8686 0 c -1-1 --> -2 c ( b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ b^{5, 85}_0 ∧ -p_425) -> ( b^{5, 86}_2 ∧ b^{5, 86}_1 ∧ -b^{5, 86}_0) c in CNF: c -b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ p_425 ∨ b^{5, 86}_2 c -b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ p_425 ∨ b^{5, 86}_1 c -b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ p_425 ∨ -b^{5, 86}_0 c in DIMACS: -8681 8682 -8683 425 8684 0 -8681 8682 -8683 425 8685 0 -8681 8682 -8683 425 -8686 0 c -2-1 --> break c ( b^{5, 85}_2 ∧ b^{5, 85}_1 ∧ -b^{5, 85}_0 ∧ -p_425) -> break c in CNF: c -b^{5, 85}_2 ∨ -b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ p_425 ∨ break c in DIMACS: -8681 -8682 8683 425 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 85}_2 ∧ -b^{5, 85}_1 ∧ -b^{5, 85}_0 ∧ true) c in CNF: c -b^{5, 85}_2 ∨ b^{5, 85}_1 ∨ b^{5, 85}_0 ∨ false c in DIMACS: -8681 8682 8683 0 c 3 does not represent an automaton state. c -(-b^{5, 85}_2 ∧ b^{5, 85}_1 ∧ b^{5, 85}_0 ∧ true) c in CNF: c b^{5, 85}_2 ∨ -b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ false c in DIMACS: 8681 -8682 -8683 0 c -3 does not represent an automaton state. c -( b^{5, 85}_2 ∧ b^{5, 85}_1 ∧ b^{5, 85}_0 ∧ true) c in CNF: c -b^{5, 85}_2 ∨ -b^{5, 85}_1 ∨ -b^{5, 85}_0 ∨ false c in DIMACS: -8681 -8682 -8683 0 c i = 86 c -2+1 --> -1 c ( b^{5, 86}_2 ∧ b^{5, 86}_1 ∧ -b^{5, 86}_0 ∧ p_430) -> ( b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ b^{5, 87}_0) c in CNF: c -b^{5, 86}_2 ∨ -b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ -p_430 ∨ b^{5, 87}_2 c -b^{5, 86}_2 ∨ -b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ -p_430 ∨ -b^{5, 87}_1 c -b^{5, 86}_2 ∨ -b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ -p_430 ∨ b^{5, 87}_0 c in DIMACS: -8684 -8685 8686 -430 8687 0 -8684 -8685 8686 -430 -8688 0 -8684 -8685 8686 -430 8689 0 c -1+1 --> 0 c ( b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ b^{5, 86}_0 ∧ p_430) -> (-b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ -b^{5, 87}_0) c in CNF: c -b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ -p_430 ∨ -b^{5, 87}_2 c -b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ -p_430 ∨ -b^{5, 87}_1 c -b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ -p_430 ∨ -b^{5, 87}_0 c in DIMACS: -8684 8685 -8686 -430 -8687 0 -8684 8685 -8686 -430 -8688 0 -8684 8685 -8686 -430 -8689 0 c 0+1 --> 1 c (-b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ -b^{5, 86}_0 ∧ p_430) -> (-b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ b^{5, 87}_0) c in CNF: c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ -p_430 ∨ -b^{5, 87}_2 c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ -p_430 ∨ -b^{5, 87}_1 c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ -p_430 ∨ b^{5, 87}_0 c in DIMACS: 8684 8685 8686 -430 -8687 0 8684 8685 8686 -430 -8688 0 8684 8685 8686 -430 8689 0 c 1+1 --> 2 c (-b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ b^{5, 86}_0 ∧ p_430) -> (-b^{5, 87}_2 ∧ b^{5, 87}_1 ∧ -b^{5, 87}_0) c in CNF: c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ -p_430 ∨ -b^{5, 87}_2 c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ -p_430 ∨ b^{5, 87}_1 c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ -p_430 ∨ -b^{5, 87}_0 c in DIMACS: 8684 8685 -8686 -430 -8687 0 8684 8685 -8686 -430 8688 0 8684 8685 -8686 -430 -8689 0 c 2+1 --> break c (-b^{5, 86}_2 ∧ b^{5, 86}_1 ∧ -b^{5, 86}_0 ∧ p_430) -> break c in CNF: c b^{5, 86}_2 ∨ -b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ -p_430 ∨ break c in DIMACS: 8684 -8685 8686 -430 1162 0 c 2-1 --> 1 c (-b^{5, 86}_2 ∧ b^{5, 86}_1 ∧ -b^{5, 86}_0 ∧ -p_430) -> (-b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ b^{5, 87}_0) c in CNF: c b^{5, 86}_2 ∨ -b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ p_430 ∨ -b^{5, 87}_2 c b^{5, 86}_2 ∨ -b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ p_430 ∨ -b^{5, 87}_1 c b^{5, 86}_2 ∨ -b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ p_430 ∨ b^{5, 87}_0 c in DIMACS: 8684 -8685 8686 430 -8687 0 8684 -8685 8686 430 -8688 0 8684 -8685 8686 430 8689 0 c 1-1 --> 0 c (-b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ b^{5, 86}_0 ∧ -p_430) -> (-b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ -b^{5, 87}_0) c in CNF: c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ p_430 ∨ -b^{5, 87}_2 c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ p_430 ∨ -b^{5, 87}_1 c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ p_430 ∨ -b^{5, 87}_0 c in DIMACS: 8684 8685 -8686 430 -8687 0 8684 8685 -8686 430 -8688 0 8684 8685 -8686 430 -8689 0 c 0-1 --> -1 c (-b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ -b^{5, 86}_0 ∧ -p_430) -> ( b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ b^{5, 87}_0) c in CNF: c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ p_430 ∨ b^{5, 87}_2 c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ p_430 ∨ -b^{5, 87}_1 c b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ p_430 ∨ b^{5, 87}_0 c in DIMACS: 8684 8685 8686 430 8687 0 8684 8685 8686 430 -8688 0 8684 8685 8686 430 8689 0 c -1-1 --> -2 c ( b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ b^{5, 86}_0 ∧ -p_430) -> ( b^{5, 87}_2 ∧ b^{5, 87}_1 ∧ -b^{5, 87}_0) c in CNF: c -b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ p_430 ∨ b^{5, 87}_2 c -b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ p_430 ∨ b^{5, 87}_1 c -b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ p_430 ∨ -b^{5, 87}_0 c in DIMACS: -8684 8685 -8686 430 8687 0 -8684 8685 -8686 430 8688 0 -8684 8685 -8686 430 -8689 0 c -2-1 --> break c ( b^{5, 86}_2 ∧ b^{5, 86}_1 ∧ -b^{5, 86}_0 ∧ -p_430) -> break c in CNF: c -b^{5, 86}_2 ∨ -b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ p_430 ∨ break c in DIMACS: -8684 -8685 8686 430 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 86}_2 ∧ -b^{5, 86}_1 ∧ -b^{5, 86}_0 ∧ true) c in CNF: c -b^{5, 86}_2 ∨ b^{5, 86}_1 ∨ b^{5, 86}_0 ∨ false c in DIMACS: -8684 8685 8686 0 c 3 does not represent an automaton state. c -(-b^{5, 86}_2 ∧ b^{5, 86}_1 ∧ b^{5, 86}_0 ∧ true) c in CNF: c b^{5, 86}_2 ∨ -b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ false c in DIMACS: 8684 -8685 -8686 0 c -3 does not represent an automaton state. c -( b^{5, 86}_2 ∧ b^{5, 86}_1 ∧ b^{5, 86}_0 ∧ true) c in CNF: c -b^{5, 86}_2 ∨ -b^{5, 86}_1 ∨ -b^{5, 86}_0 ∨ false c in DIMACS: -8684 -8685 -8686 0 c i = 87 c -2+1 --> -1 c ( b^{5, 87}_2 ∧ b^{5, 87}_1 ∧ -b^{5, 87}_0 ∧ p_435) -> ( b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ b^{5, 88}_0) c in CNF: c -b^{5, 87}_2 ∨ -b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ -p_435 ∨ b^{5, 88}_2 c -b^{5, 87}_2 ∨ -b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ -p_435 ∨ -b^{5, 88}_1 c -b^{5, 87}_2 ∨ -b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ -p_435 ∨ b^{5, 88}_0 c in DIMACS: -8687 -8688 8689 -435 8690 0 -8687 -8688 8689 -435 -8691 0 -8687 -8688 8689 -435 8692 0 c -1+1 --> 0 c ( b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ b^{5, 87}_0 ∧ p_435) -> (-b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ -b^{5, 88}_0) c in CNF: c -b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ -p_435 ∨ -b^{5, 88}_2 c -b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ -p_435 ∨ -b^{5, 88}_1 c -b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ -p_435 ∨ -b^{5, 88}_0 c in DIMACS: -8687 8688 -8689 -435 -8690 0 -8687 8688 -8689 -435 -8691 0 -8687 8688 -8689 -435 -8692 0 c 0+1 --> 1 c (-b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ -b^{5, 87}_0 ∧ p_435) -> (-b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ b^{5, 88}_0) c in CNF: c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ -p_435 ∨ -b^{5, 88}_2 c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ -p_435 ∨ -b^{5, 88}_1 c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ -p_435 ∨ b^{5, 88}_0 c in DIMACS: 8687 8688 8689 -435 -8690 0 8687 8688 8689 -435 -8691 0 8687 8688 8689 -435 8692 0 c 1+1 --> 2 c (-b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ b^{5, 87}_0 ∧ p_435) -> (-b^{5, 88}_2 ∧ b^{5, 88}_1 ∧ -b^{5, 88}_0) c in CNF: c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ -p_435 ∨ -b^{5, 88}_2 c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ -p_435 ∨ b^{5, 88}_1 c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ -p_435 ∨ -b^{5, 88}_0 c in DIMACS: 8687 8688 -8689 -435 -8690 0 8687 8688 -8689 -435 8691 0 8687 8688 -8689 -435 -8692 0 c 2+1 --> break c (-b^{5, 87}_2 ∧ b^{5, 87}_1 ∧ -b^{5, 87}_0 ∧ p_435) -> break c in CNF: c b^{5, 87}_2 ∨ -b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ -p_435 ∨ break c in DIMACS: 8687 -8688 8689 -435 1162 0 c 2-1 --> 1 c (-b^{5, 87}_2 ∧ b^{5, 87}_1 ∧ -b^{5, 87}_0 ∧ -p_435) -> (-b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ b^{5, 88}_0) c in CNF: c b^{5, 87}_2 ∨ -b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ p_435 ∨ -b^{5, 88}_2 c b^{5, 87}_2 ∨ -b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ p_435 ∨ -b^{5, 88}_1 c b^{5, 87}_2 ∨ -b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ p_435 ∨ b^{5, 88}_0 c in DIMACS: 8687 -8688 8689 435 -8690 0 8687 -8688 8689 435 -8691 0 8687 -8688 8689 435 8692 0 c 1-1 --> 0 c (-b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ b^{5, 87}_0 ∧ -p_435) -> (-b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ -b^{5, 88}_0) c in CNF: c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ p_435 ∨ -b^{5, 88}_2 c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ p_435 ∨ -b^{5, 88}_1 c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ p_435 ∨ -b^{5, 88}_0 c in DIMACS: 8687 8688 -8689 435 -8690 0 8687 8688 -8689 435 -8691 0 8687 8688 -8689 435 -8692 0 c 0-1 --> -1 c (-b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ -b^{5, 87}_0 ∧ -p_435) -> ( b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ b^{5, 88}_0) c in CNF: c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ p_435 ∨ b^{5, 88}_2 c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ p_435 ∨ -b^{5, 88}_1 c b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ p_435 ∨ b^{5, 88}_0 c in DIMACS: 8687 8688 8689 435 8690 0 8687 8688 8689 435 -8691 0 8687 8688 8689 435 8692 0 c -1-1 --> -2 c ( b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ b^{5, 87}_0 ∧ -p_435) -> ( b^{5, 88}_2 ∧ b^{5, 88}_1 ∧ -b^{5, 88}_0) c in CNF: c -b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ p_435 ∨ b^{5, 88}_2 c -b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ p_435 ∨ b^{5, 88}_1 c -b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ p_435 ∨ -b^{5, 88}_0 c in DIMACS: -8687 8688 -8689 435 8690 0 -8687 8688 -8689 435 8691 0 -8687 8688 -8689 435 -8692 0 c -2-1 --> break c ( b^{5, 87}_2 ∧ b^{5, 87}_1 ∧ -b^{5, 87}_0 ∧ -p_435) -> break c in CNF: c -b^{5, 87}_2 ∨ -b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ p_435 ∨ break c in DIMACS: -8687 -8688 8689 435 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 87}_2 ∧ -b^{5, 87}_1 ∧ -b^{5, 87}_0 ∧ true) c in CNF: c -b^{5, 87}_2 ∨ b^{5, 87}_1 ∨ b^{5, 87}_0 ∨ false c in DIMACS: -8687 8688 8689 0 c 3 does not represent an automaton state. c -(-b^{5, 87}_2 ∧ b^{5, 87}_1 ∧ b^{5, 87}_0 ∧ true) c in CNF: c b^{5, 87}_2 ∨ -b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ false c in DIMACS: 8687 -8688 -8689 0 c -3 does not represent an automaton state. c -( b^{5, 87}_2 ∧ b^{5, 87}_1 ∧ b^{5, 87}_0 ∧ true) c in CNF: c -b^{5, 87}_2 ∨ -b^{5, 87}_1 ∨ -b^{5, 87}_0 ∨ false c in DIMACS: -8687 -8688 -8689 0 c i = 88 c -2+1 --> -1 c ( b^{5, 88}_2 ∧ b^{5, 88}_1 ∧ -b^{5, 88}_0 ∧ p_440) -> ( b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ b^{5, 89}_0) c in CNF: c -b^{5, 88}_2 ∨ -b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ -p_440 ∨ b^{5, 89}_2 c -b^{5, 88}_2 ∨ -b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ -p_440 ∨ -b^{5, 89}_1 c -b^{5, 88}_2 ∨ -b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ -p_440 ∨ b^{5, 89}_0 c in DIMACS: -8690 -8691 8692 -440 8693 0 -8690 -8691 8692 -440 -8694 0 -8690 -8691 8692 -440 8695 0 c -1+1 --> 0 c ( b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ b^{5, 88}_0 ∧ p_440) -> (-b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ -b^{5, 89}_0) c in CNF: c -b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ -p_440 ∨ -b^{5, 89}_2 c -b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ -p_440 ∨ -b^{5, 89}_1 c -b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ -p_440 ∨ -b^{5, 89}_0 c in DIMACS: -8690 8691 -8692 -440 -8693 0 -8690 8691 -8692 -440 -8694 0 -8690 8691 -8692 -440 -8695 0 c 0+1 --> 1 c (-b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ -b^{5, 88}_0 ∧ p_440) -> (-b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ b^{5, 89}_0) c in CNF: c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ -p_440 ∨ -b^{5, 89}_2 c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ -p_440 ∨ -b^{5, 89}_1 c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ -p_440 ∨ b^{5, 89}_0 c in DIMACS: 8690 8691 8692 -440 -8693 0 8690 8691 8692 -440 -8694 0 8690 8691 8692 -440 8695 0 c 1+1 --> 2 c (-b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ b^{5, 88}_0 ∧ p_440) -> (-b^{5, 89}_2 ∧ b^{5, 89}_1 ∧ -b^{5, 89}_0) c in CNF: c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ -p_440 ∨ -b^{5, 89}_2 c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ -p_440 ∨ b^{5, 89}_1 c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ -p_440 ∨ -b^{5, 89}_0 c in DIMACS: 8690 8691 -8692 -440 -8693 0 8690 8691 -8692 -440 8694 0 8690 8691 -8692 -440 -8695 0 c 2+1 --> break c (-b^{5, 88}_2 ∧ b^{5, 88}_1 ∧ -b^{5, 88}_0 ∧ p_440) -> break c in CNF: c b^{5, 88}_2 ∨ -b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ -p_440 ∨ break c in DIMACS: 8690 -8691 8692 -440 1162 0 c 2-1 --> 1 c (-b^{5, 88}_2 ∧ b^{5, 88}_1 ∧ -b^{5, 88}_0 ∧ -p_440) -> (-b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ b^{5, 89}_0) c in CNF: c b^{5, 88}_2 ∨ -b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ p_440 ∨ -b^{5, 89}_2 c b^{5, 88}_2 ∨ -b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ p_440 ∨ -b^{5, 89}_1 c b^{5, 88}_2 ∨ -b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ p_440 ∨ b^{5, 89}_0 c in DIMACS: 8690 -8691 8692 440 -8693 0 8690 -8691 8692 440 -8694 0 8690 -8691 8692 440 8695 0 c 1-1 --> 0 c (-b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ b^{5, 88}_0 ∧ -p_440) -> (-b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ -b^{5, 89}_0) c in CNF: c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ p_440 ∨ -b^{5, 89}_2 c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ p_440 ∨ -b^{5, 89}_1 c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ p_440 ∨ -b^{5, 89}_0 c in DIMACS: 8690 8691 -8692 440 -8693 0 8690 8691 -8692 440 -8694 0 8690 8691 -8692 440 -8695 0 c 0-1 --> -1 c (-b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ -b^{5, 88}_0 ∧ -p_440) -> ( b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ b^{5, 89}_0) c in CNF: c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ p_440 ∨ b^{5, 89}_2 c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ p_440 ∨ -b^{5, 89}_1 c b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ p_440 ∨ b^{5, 89}_0 c in DIMACS: 8690 8691 8692 440 8693 0 8690 8691 8692 440 -8694 0 8690 8691 8692 440 8695 0 c -1-1 --> -2 c ( b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ b^{5, 88}_0 ∧ -p_440) -> ( b^{5, 89}_2 ∧ b^{5, 89}_1 ∧ -b^{5, 89}_0) c in CNF: c -b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ p_440 ∨ b^{5, 89}_2 c -b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ p_440 ∨ b^{5, 89}_1 c -b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ p_440 ∨ -b^{5, 89}_0 c in DIMACS: -8690 8691 -8692 440 8693 0 -8690 8691 -8692 440 8694 0 -8690 8691 -8692 440 -8695 0 c -2-1 --> break c ( b^{5, 88}_2 ∧ b^{5, 88}_1 ∧ -b^{5, 88}_0 ∧ -p_440) -> break c in CNF: c -b^{5, 88}_2 ∨ -b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ p_440 ∨ break c in DIMACS: -8690 -8691 8692 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 88}_2 ∧ -b^{5, 88}_1 ∧ -b^{5, 88}_0 ∧ true) c in CNF: c -b^{5, 88}_2 ∨ b^{5, 88}_1 ∨ b^{5, 88}_0 ∨ false c in DIMACS: -8690 8691 8692 0 c 3 does not represent an automaton state. c -(-b^{5, 88}_2 ∧ b^{5, 88}_1 ∧ b^{5, 88}_0 ∧ true) c in CNF: c b^{5, 88}_2 ∨ -b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ false c in DIMACS: 8690 -8691 -8692 0 c -3 does not represent an automaton state. c -( b^{5, 88}_2 ∧ b^{5, 88}_1 ∧ b^{5, 88}_0 ∧ true) c in CNF: c -b^{5, 88}_2 ∨ -b^{5, 88}_1 ∨ -b^{5, 88}_0 ∨ false c in DIMACS: -8690 -8691 -8692 0 c i = 89 c -2+1 --> -1 c ( b^{5, 89}_2 ∧ b^{5, 89}_1 ∧ -b^{5, 89}_0 ∧ p_445) -> ( b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ b^{5, 90}_0) c in CNF: c -b^{5, 89}_2 ∨ -b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ -p_445 ∨ b^{5, 90}_2 c -b^{5, 89}_2 ∨ -b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ -p_445 ∨ -b^{5, 90}_1 c -b^{5, 89}_2 ∨ -b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ -p_445 ∨ b^{5, 90}_0 c in DIMACS: -8693 -8694 8695 -445 8696 0 -8693 -8694 8695 -445 -8697 0 -8693 -8694 8695 -445 8698 0 c -1+1 --> 0 c ( b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ b^{5, 89}_0 ∧ p_445) -> (-b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ -b^{5, 90}_0) c in CNF: c -b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ -p_445 ∨ -b^{5, 90}_2 c -b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ -p_445 ∨ -b^{5, 90}_1 c -b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ -p_445 ∨ -b^{5, 90}_0 c in DIMACS: -8693 8694 -8695 -445 -8696 0 -8693 8694 -8695 -445 -8697 0 -8693 8694 -8695 -445 -8698 0 c 0+1 --> 1 c (-b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ -b^{5, 89}_0 ∧ p_445) -> (-b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ b^{5, 90}_0) c in CNF: c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ -p_445 ∨ -b^{5, 90}_2 c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ -p_445 ∨ -b^{5, 90}_1 c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ -p_445 ∨ b^{5, 90}_0 c in DIMACS: 8693 8694 8695 -445 -8696 0 8693 8694 8695 -445 -8697 0 8693 8694 8695 -445 8698 0 c 1+1 --> 2 c (-b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ b^{5, 89}_0 ∧ p_445) -> (-b^{5, 90}_2 ∧ b^{5, 90}_1 ∧ -b^{5, 90}_0) c in CNF: c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ -p_445 ∨ -b^{5, 90}_2 c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ -p_445 ∨ b^{5, 90}_1 c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ -p_445 ∨ -b^{5, 90}_0 c in DIMACS: 8693 8694 -8695 -445 -8696 0 8693 8694 -8695 -445 8697 0 8693 8694 -8695 -445 -8698 0 c 2+1 --> break c (-b^{5, 89}_2 ∧ b^{5, 89}_1 ∧ -b^{5, 89}_0 ∧ p_445) -> break c in CNF: c b^{5, 89}_2 ∨ -b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ -p_445 ∨ break c in DIMACS: 8693 -8694 8695 -445 1162 0 c 2-1 --> 1 c (-b^{5, 89}_2 ∧ b^{5, 89}_1 ∧ -b^{5, 89}_0 ∧ -p_445) -> (-b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ b^{5, 90}_0) c in CNF: c b^{5, 89}_2 ∨ -b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ p_445 ∨ -b^{5, 90}_2 c b^{5, 89}_2 ∨ -b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ p_445 ∨ -b^{5, 90}_1 c b^{5, 89}_2 ∨ -b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ p_445 ∨ b^{5, 90}_0 c in DIMACS: 8693 -8694 8695 445 -8696 0 8693 -8694 8695 445 -8697 0 8693 -8694 8695 445 8698 0 c 1-1 --> 0 c (-b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ b^{5, 89}_0 ∧ -p_445) -> (-b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ -b^{5, 90}_0) c in CNF: c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ p_445 ∨ -b^{5, 90}_2 c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ p_445 ∨ -b^{5, 90}_1 c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ p_445 ∨ -b^{5, 90}_0 c in DIMACS: 8693 8694 -8695 445 -8696 0 8693 8694 -8695 445 -8697 0 8693 8694 -8695 445 -8698 0 c 0-1 --> -1 c (-b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ -b^{5, 89}_0 ∧ -p_445) -> ( b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ b^{5, 90}_0) c in CNF: c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ p_445 ∨ b^{5, 90}_2 c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ p_445 ∨ -b^{5, 90}_1 c b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ p_445 ∨ b^{5, 90}_0 c in DIMACS: 8693 8694 8695 445 8696 0 8693 8694 8695 445 -8697 0 8693 8694 8695 445 8698 0 c -1-1 --> -2 c ( b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ b^{5, 89}_0 ∧ -p_445) -> ( b^{5, 90}_2 ∧ b^{5, 90}_1 ∧ -b^{5, 90}_0) c in CNF: c -b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ p_445 ∨ b^{5, 90}_2 c -b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ p_445 ∨ b^{5, 90}_1 c -b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ p_445 ∨ -b^{5, 90}_0 c in DIMACS: -8693 8694 -8695 445 8696 0 -8693 8694 -8695 445 8697 0 -8693 8694 -8695 445 -8698 0 c -2-1 --> break c ( b^{5, 89}_2 ∧ b^{5, 89}_1 ∧ -b^{5, 89}_0 ∧ -p_445) -> break c in CNF: c -b^{5, 89}_2 ∨ -b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ p_445 ∨ break c in DIMACS: -8693 -8694 8695 445 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 89}_2 ∧ -b^{5, 89}_1 ∧ -b^{5, 89}_0 ∧ true) c in CNF: c -b^{5, 89}_2 ∨ b^{5, 89}_1 ∨ b^{5, 89}_0 ∨ false c in DIMACS: -8693 8694 8695 0 c 3 does not represent an automaton state. c -(-b^{5, 89}_2 ∧ b^{5, 89}_1 ∧ b^{5, 89}_0 ∧ true) c in CNF: c b^{5, 89}_2 ∨ -b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ false c in DIMACS: 8693 -8694 -8695 0 c -3 does not represent an automaton state. c -( b^{5, 89}_2 ∧ b^{5, 89}_1 ∧ b^{5, 89}_0 ∧ true) c in CNF: c -b^{5, 89}_2 ∨ -b^{5, 89}_1 ∨ -b^{5, 89}_0 ∨ false c in DIMACS: -8693 -8694 -8695 0 c i = 90 c -2+1 --> -1 c ( b^{5, 90}_2 ∧ b^{5, 90}_1 ∧ -b^{5, 90}_0 ∧ p_450) -> ( b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ b^{5, 91}_0) c in CNF: c -b^{5, 90}_2 ∨ -b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ -p_450 ∨ b^{5, 91}_2 c -b^{5, 90}_2 ∨ -b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ -p_450 ∨ -b^{5, 91}_1 c -b^{5, 90}_2 ∨ -b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ -p_450 ∨ b^{5, 91}_0 c in DIMACS: -8696 -8697 8698 -450 8699 0 -8696 -8697 8698 -450 -8700 0 -8696 -8697 8698 -450 8701 0 c -1+1 --> 0 c ( b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ b^{5, 90}_0 ∧ p_450) -> (-b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ -b^{5, 91}_0) c in CNF: c -b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ -p_450 ∨ -b^{5, 91}_2 c -b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ -p_450 ∨ -b^{5, 91}_1 c -b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ -p_450 ∨ -b^{5, 91}_0 c in DIMACS: -8696 8697 -8698 -450 -8699 0 -8696 8697 -8698 -450 -8700 0 -8696 8697 -8698 -450 -8701 0 c 0+1 --> 1 c (-b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ -b^{5, 90}_0 ∧ p_450) -> (-b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ b^{5, 91}_0) c in CNF: c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ -p_450 ∨ -b^{5, 91}_2 c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ -p_450 ∨ -b^{5, 91}_1 c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ -p_450 ∨ b^{5, 91}_0 c in DIMACS: 8696 8697 8698 -450 -8699 0 8696 8697 8698 -450 -8700 0 8696 8697 8698 -450 8701 0 c 1+1 --> 2 c (-b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ b^{5, 90}_0 ∧ p_450) -> (-b^{5, 91}_2 ∧ b^{5, 91}_1 ∧ -b^{5, 91}_0) c in CNF: c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ -p_450 ∨ -b^{5, 91}_2 c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ -p_450 ∨ b^{5, 91}_1 c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ -p_450 ∨ -b^{5, 91}_0 c in DIMACS: 8696 8697 -8698 -450 -8699 0 8696 8697 -8698 -450 8700 0 8696 8697 -8698 -450 -8701 0 c 2+1 --> break c (-b^{5, 90}_2 ∧ b^{5, 90}_1 ∧ -b^{5, 90}_0 ∧ p_450) -> break c in CNF: c b^{5, 90}_2 ∨ -b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ -p_450 ∨ break c in DIMACS: 8696 -8697 8698 -450 1162 0 c 2-1 --> 1 c (-b^{5, 90}_2 ∧ b^{5, 90}_1 ∧ -b^{5, 90}_0 ∧ -p_450) -> (-b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ b^{5, 91}_0) c in CNF: c b^{5, 90}_2 ∨ -b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ p_450 ∨ -b^{5, 91}_2 c b^{5, 90}_2 ∨ -b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ p_450 ∨ -b^{5, 91}_1 c b^{5, 90}_2 ∨ -b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ p_450 ∨ b^{5, 91}_0 c in DIMACS: 8696 -8697 8698 450 -8699 0 8696 -8697 8698 450 -8700 0 8696 -8697 8698 450 8701 0 c 1-1 --> 0 c (-b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ b^{5, 90}_0 ∧ -p_450) -> (-b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ -b^{5, 91}_0) c in CNF: c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ p_450 ∨ -b^{5, 91}_2 c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ p_450 ∨ -b^{5, 91}_1 c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ p_450 ∨ -b^{5, 91}_0 c in DIMACS: 8696 8697 -8698 450 -8699 0 8696 8697 -8698 450 -8700 0 8696 8697 -8698 450 -8701 0 c 0-1 --> -1 c (-b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ -b^{5, 90}_0 ∧ -p_450) -> ( b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ b^{5, 91}_0) c in CNF: c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ p_450 ∨ b^{5, 91}_2 c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ p_450 ∨ -b^{5, 91}_1 c b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ p_450 ∨ b^{5, 91}_0 c in DIMACS: 8696 8697 8698 450 8699 0 8696 8697 8698 450 -8700 0 8696 8697 8698 450 8701 0 c -1-1 --> -2 c ( b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ b^{5, 90}_0 ∧ -p_450) -> ( b^{5, 91}_2 ∧ b^{5, 91}_1 ∧ -b^{5, 91}_0) c in CNF: c -b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ p_450 ∨ b^{5, 91}_2 c -b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ p_450 ∨ b^{5, 91}_1 c -b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ p_450 ∨ -b^{5, 91}_0 c in DIMACS: -8696 8697 -8698 450 8699 0 -8696 8697 -8698 450 8700 0 -8696 8697 -8698 450 -8701 0 c -2-1 --> break c ( b^{5, 90}_2 ∧ b^{5, 90}_1 ∧ -b^{5, 90}_0 ∧ -p_450) -> break c in CNF: c -b^{5, 90}_2 ∨ -b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ p_450 ∨ break c in DIMACS: -8696 -8697 8698 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 90}_2 ∧ -b^{5, 90}_1 ∧ -b^{5, 90}_0 ∧ true) c in CNF: c -b^{5, 90}_2 ∨ b^{5, 90}_1 ∨ b^{5, 90}_0 ∨ false c in DIMACS: -8696 8697 8698 0 c 3 does not represent an automaton state. c -(-b^{5, 90}_2 ∧ b^{5, 90}_1 ∧ b^{5, 90}_0 ∧ true) c in CNF: c b^{5, 90}_2 ∨ -b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ false c in DIMACS: 8696 -8697 -8698 0 c -3 does not represent an automaton state. c -( b^{5, 90}_2 ∧ b^{5, 90}_1 ∧ b^{5, 90}_0 ∧ true) c in CNF: c -b^{5, 90}_2 ∨ -b^{5, 90}_1 ∨ -b^{5, 90}_0 ∨ false c in DIMACS: -8696 -8697 -8698 0 c i = 91 c -2+1 --> -1 c ( b^{5, 91}_2 ∧ b^{5, 91}_1 ∧ -b^{5, 91}_0 ∧ p_455) -> ( b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ b^{5, 92}_0) c in CNF: c -b^{5, 91}_2 ∨ -b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ -p_455 ∨ b^{5, 92}_2 c -b^{5, 91}_2 ∨ -b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ -p_455 ∨ -b^{5, 92}_1 c -b^{5, 91}_2 ∨ -b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ -p_455 ∨ b^{5, 92}_0 c in DIMACS: -8699 -8700 8701 -455 8702 0 -8699 -8700 8701 -455 -8703 0 -8699 -8700 8701 -455 8704 0 c -1+1 --> 0 c ( b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ b^{5, 91}_0 ∧ p_455) -> (-b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ -b^{5, 92}_0) c in CNF: c -b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ -p_455 ∨ -b^{5, 92}_2 c -b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ -p_455 ∨ -b^{5, 92}_1 c -b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ -p_455 ∨ -b^{5, 92}_0 c in DIMACS: -8699 8700 -8701 -455 -8702 0 -8699 8700 -8701 -455 -8703 0 -8699 8700 -8701 -455 -8704 0 c 0+1 --> 1 c (-b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ -b^{5, 91}_0 ∧ p_455) -> (-b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ b^{5, 92}_0) c in CNF: c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ -p_455 ∨ -b^{5, 92}_2 c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ -p_455 ∨ -b^{5, 92}_1 c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ -p_455 ∨ b^{5, 92}_0 c in DIMACS: 8699 8700 8701 -455 -8702 0 8699 8700 8701 -455 -8703 0 8699 8700 8701 -455 8704 0 c 1+1 --> 2 c (-b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ b^{5, 91}_0 ∧ p_455) -> (-b^{5, 92}_2 ∧ b^{5, 92}_1 ∧ -b^{5, 92}_0) c in CNF: c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ -p_455 ∨ -b^{5, 92}_2 c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ -p_455 ∨ b^{5, 92}_1 c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ -p_455 ∨ -b^{5, 92}_0 c in DIMACS: 8699 8700 -8701 -455 -8702 0 8699 8700 -8701 -455 8703 0 8699 8700 -8701 -455 -8704 0 c 2+1 --> break c (-b^{5, 91}_2 ∧ b^{5, 91}_1 ∧ -b^{5, 91}_0 ∧ p_455) -> break c in CNF: c b^{5, 91}_2 ∨ -b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ -p_455 ∨ break c in DIMACS: 8699 -8700 8701 -455 1162 0 c 2-1 --> 1 c (-b^{5, 91}_2 ∧ b^{5, 91}_1 ∧ -b^{5, 91}_0 ∧ -p_455) -> (-b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ b^{5, 92}_0) c in CNF: c b^{5, 91}_2 ∨ -b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ p_455 ∨ -b^{5, 92}_2 c b^{5, 91}_2 ∨ -b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ p_455 ∨ -b^{5, 92}_1 c b^{5, 91}_2 ∨ -b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ p_455 ∨ b^{5, 92}_0 c in DIMACS: 8699 -8700 8701 455 -8702 0 8699 -8700 8701 455 -8703 0 8699 -8700 8701 455 8704 0 c 1-1 --> 0 c (-b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ b^{5, 91}_0 ∧ -p_455) -> (-b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ -b^{5, 92}_0) c in CNF: c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ p_455 ∨ -b^{5, 92}_2 c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ p_455 ∨ -b^{5, 92}_1 c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ p_455 ∨ -b^{5, 92}_0 c in DIMACS: 8699 8700 -8701 455 -8702 0 8699 8700 -8701 455 -8703 0 8699 8700 -8701 455 -8704 0 c 0-1 --> -1 c (-b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ -b^{5, 91}_0 ∧ -p_455) -> ( b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ b^{5, 92}_0) c in CNF: c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ p_455 ∨ b^{5, 92}_2 c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ p_455 ∨ -b^{5, 92}_1 c b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ p_455 ∨ b^{5, 92}_0 c in DIMACS: 8699 8700 8701 455 8702 0 8699 8700 8701 455 -8703 0 8699 8700 8701 455 8704 0 c -1-1 --> -2 c ( b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ b^{5, 91}_0 ∧ -p_455) -> ( b^{5, 92}_2 ∧ b^{5, 92}_1 ∧ -b^{5, 92}_0) c in CNF: c -b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ p_455 ∨ b^{5, 92}_2 c -b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ p_455 ∨ b^{5, 92}_1 c -b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ p_455 ∨ -b^{5, 92}_0 c in DIMACS: -8699 8700 -8701 455 8702 0 -8699 8700 -8701 455 8703 0 -8699 8700 -8701 455 -8704 0 c -2-1 --> break c ( b^{5, 91}_2 ∧ b^{5, 91}_1 ∧ -b^{5, 91}_0 ∧ -p_455) -> break c in CNF: c -b^{5, 91}_2 ∨ -b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ p_455 ∨ break c in DIMACS: -8699 -8700 8701 455 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 91}_2 ∧ -b^{5, 91}_1 ∧ -b^{5, 91}_0 ∧ true) c in CNF: c -b^{5, 91}_2 ∨ b^{5, 91}_1 ∨ b^{5, 91}_0 ∨ false c in DIMACS: -8699 8700 8701 0 c 3 does not represent an automaton state. c -(-b^{5, 91}_2 ∧ b^{5, 91}_1 ∧ b^{5, 91}_0 ∧ true) c in CNF: c b^{5, 91}_2 ∨ -b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ false c in DIMACS: 8699 -8700 -8701 0 c -3 does not represent an automaton state. c -( b^{5, 91}_2 ∧ b^{5, 91}_1 ∧ b^{5, 91}_0 ∧ true) c in CNF: c -b^{5, 91}_2 ∨ -b^{5, 91}_1 ∨ -b^{5, 91}_0 ∨ false c in DIMACS: -8699 -8700 -8701 0 c i = 92 c -2+1 --> -1 c ( b^{5, 92}_2 ∧ b^{5, 92}_1 ∧ -b^{5, 92}_0 ∧ p_460) -> ( b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ b^{5, 93}_0) c in CNF: c -b^{5, 92}_2 ∨ -b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ -p_460 ∨ b^{5, 93}_2 c -b^{5, 92}_2 ∨ -b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ -p_460 ∨ -b^{5, 93}_1 c -b^{5, 92}_2 ∨ -b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ -p_460 ∨ b^{5, 93}_0 c in DIMACS: -8702 -8703 8704 -460 8705 0 -8702 -8703 8704 -460 -8706 0 -8702 -8703 8704 -460 8707 0 c -1+1 --> 0 c ( b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ b^{5, 92}_0 ∧ p_460) -> (-b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ -b^{5, 93}_0) c in CNF: c -b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ -p_460 ∨ -b^{5, 93}_2 c -b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ -p_460 ∨ -b^{5, 93}_1 c -b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ -p_460 ∨ -b^{5, 93}_0 c in DIMACS: -8702 8703 -8704 -460 -8705 0 -8702 8703 -8704 -460 -8706 0 -8702 8703 -8704 -460 -8707 0 c 0+1 --> 1 c (-b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ -b^{5, 92}_0 ∧ p_460) -> (-b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ b^{5, 93}_0) c in CNF: c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ -p_460 ∨ -b^{5, 93}_2 c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ -p_460 ∨ -b^{5, 93}_1 c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ -p_460 ∨ b^{5, 93}_0 c in DIMACS: 8702 8703 8704 -460 -8705 0 8702 8703 8704 -460 -8706 0 8702 8703 8704 -460 8707 0 c 1+1 --> 2 c (-b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ b^{5, 92}_0 ∧ p_460) -> (-b^{5, 93}_2 ∧ b^{5, 93}_1 ∧ -b^{5, 93}_0) c in CNF: c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ -p_460 ∨ -b^{5, 93}_2 c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ -p_460 ∨ b^{5, 93}_1 c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ -p_460 ∨ -b^{5, 93}_0 c in DIMACS: 8702 8703 -8704 -460 -8705 0 8702 8703 -8704 -460 8706 0 8702 8703 -8704 -460 -8707 0 c 2+1 --> break c (-b^{5, 92}_2 ∧ b^{5, 92}_1 ∧ -b^{5, 92}_0 ∧ p_460) -> break c in CNF: c b^{5, 92}_2 ∨ -b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ -p_460 ∨ break c in DIMACS: 8702 -8703 8704 -460 1162 0 c 2-1 --> 1 c (-b^{5, 92}_2 ∧ b^{5, 92}_1 ∧ -b^{5, 92}_0 ∧ -p_460) -> (-b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ b^{5, 93}_0) c in CNF: c b^{5, 92}_2 ∨ -b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ p_460 ∨ -b^{5, 93}_2 c b^{5, 92}_2 ∨ -b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ p_460 ∨ -b^{5, 93}_1 c b^{5, 92}_2 ∨ -b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ p_460 ∨ b^{5, 93}_0 c in DIMACS: 8702 -8703 8704 460 -8705 0 8702 -8703 8704 460 -8706 0 8702 -8703 8704 460 8707 0 c 1-1 --> 0 c (-b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ b^{5, 92}_0 ∧ -p_460) -> (-b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ -b^{5, 93}_0) c in CNF: c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ p_460 ∨ -b^{5, 93}_2 c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ p_460 ∨ -b^{5, 93}_1 c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ p_460 ∨ -b^{5, 93}_0 c in DIMACS: 8702 8703 -8704 460 -8705 0 8702 8703 -8704 460 -8706 0 8702 8703 -8704 460 -8707 0 c 0-1 --> -1 c (-b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ -b^{5, 92}_0 ∧ -p_460) -> ( b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ b^{5, 93}_0) c in CNF: c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ p_460 ∨ b^{5, 93}_2 c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ p_460 ∨ -b^{5, 93}_1 c b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ p_460 ∨ b^{5, 93}_0 c in DIMACS: 8702 8703 8704 460 8705 0 8702 8703 8704 460 -8706 0 8702 8703 8704 460 8707 0 c -1-1 --> -2 c ( b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ b^{5, 92}_0 ∧ -p_460) -> ( b^{5, 93}_2 ∧ b^{5, 93}_1 ∧ -b^{5, 93}_0) c in CNF: c -b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ p_460 ∨ b^{5, 93}_2 c -b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ p_460 ∨ b^{5, 93}_1 c -b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ p_460 ∨ -b^{5, 93}_0 c in DIMACS: -8702 8703 -8704 460 8705 0 -8702 8703 -8704 460 8706 0 -8702 8703 -8704 460 -8707 0 c -2-1 --> break c ( b^{5, 92}_2 ∧ b^{5, 92}_1 ∧ -b^{5, 92}_0 ∧ -p_460) -> break c in CNF: c -b^{5, 92}_2 ∨ -b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ p_460 ∨ break c in DIMACS: -8702 -8703 8704 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 92}_2 ∧ -b^{5, 92}_1 ∧ -b^{5, 92}_0 ∧ true) c in CNF: c -b^{5, 92}_2 ∨ b^{5, 92}_1 ∨ b^{5, 92}_0 ∨ false c in DIMACS: -8702 8703 8704 0 c 3 does not represent an automaton state. c -(-b^{5, 92}_2 ∧ b^{5, 92}_1 ∧ b^{5, 92}_0 ∧ true) c in CNF: c b^{5, 92}_2 ∨ -b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ false c in DIMACS: 8702 -8703 -8704 0 c -3 does not represent an automaton state. c -( b^{5, 92}_2 ∧ b^{5, 92}_1 ∧ b^{5, 92}_0 ∧ true) c in CNF: c -b^{5, 92}_2 ∨ -b^{5, 92}_1 ∨ -b^{5, 92}_0 ∨ false c in DIMACS: -8702 -8703 -8704 0 c i = 93 c -2+1 --> -1 c ( b^{5, 93}_2 ∧ b^{5, 93}_1 ∧ -b^{5, 93}_0 ∧ p_465) -> ( b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ b^{5, 94}_0) c in CNF: c -b^{5, 93}_2 ∨ -b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ -p_465 ∨ b^{5, 94}_2 c -b^{5, 93}_2 ∨ -b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ -p_465 ∨ -b^{5, 94}_1 c -b^{5, 93}_2 ∨ -b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ -p_465 ∨ b^{5, 94}_0 c in DIMACS: -8705 -8706 8707 -465 8708 0 -8705 -8706 8707 -465 -8709 0 -8705 -8706 8707 -465 8710 0 c -1+1 --> 0 c ( b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ b^{5, 93}_0 ∧ p_465) -> (-b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ -b^{5, 94}_0) c in CNF: c -b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ -p_465 ∨ -b^{5, 94}_2 c -b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ -p_465 ∨ -b^{5, 94}_1 c -b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ -p_465 ∨ -b^{5, 94}_0 c in DIMACS: -8705 8706 -8707 -465 -8708 0 -8705 8706 -8707 -465 -8709 0 -8705 8706 -8707 -465 -8710 0 c 0+1 --> 1 c (-b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ -b^{5, 93}_0 ∧ p_465) -> (-b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ b^{5, 94}_0) c in CNF: c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ -p_465 ∨ -b^{5, 94}_2 c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ -p_465 ∨ -b^{5, 94}_1 c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ -p_465 ∨ b^{5, 94}_0 c in DIMACS: 8705 8706 8707 -465 -8708 0 8705 8706 8707 -465 -8709 0 8705 8706 8707 -465 8710 0 c 1+1 --> 2 c (-b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ b^{5, 93}_0 ∧ p_465) -> (-b^{5, 94}_2 ∧ b^{5, 94}_1 ∧ -b^{5, 94}_0) c in CNF: c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ -p_465 ∨ -b^{5, 94}_2 c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ -p_465 ∨ b^{5, 94}_1 c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ -p_465 ∨ -b^{5, 94}_0 c in DIMACS: 8705 8706 -8707 -465 -8708 0 8705 8706 -8707 -465 8709 0 8705 8706 -8707 -465 -8710 0 c 2+1 --> break c (-b^{5, 93}_2 ∧ b^{5, 93}_1 ∧ -b^{5, 93}_0 ∧ p_465) -> break c in CNF: c b^{5, 93}_2 ∨ -b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ -p_465 ∨ break c in DIMACS: 8705 -8706 8707 -465 1162 0 c 2-1 --> 1 c (-b^{5, 93}_2 ∧ b^{5, 93}_1 ∧ -b^{5, 93}_0 ∧ -p_465) -> (-b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ b^{5, 94}_0) c in CNF: c b^{5, 93}_2 ∨ -b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ p_465 ∨ -b^{5, 94}_2 c b^{5, 93}_2 ∨ -b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ p_465 ∨ -b^{5, 94}_1 c b^{5, 93}_2 ∨ -b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ p_465 ∨ b^{5, 94}_0 c in DIMACS: 8705 -8706 8707 465 -8708 0 8705 -8706 8707 465 -8709 0 8705 -8706 8707 465 8710 0 c 1-1 --> 0 c (-b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ b^{5, 93}_0 ∧ -p_465) -> (-b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ -b^{5, 94}_0) c in CNF: c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ p_465 ∨ -b^{5, 94}_2 c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ p_465 ∨ -b^{5, 94}_1 c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ p_465 ∨ -b^{5, 94}_0 c in DIMACS: 8705 8706 -8707 465 -8708 0 8705 8706 -8707 465 -8709 0 8705 8706 -8707 465 -8710 0 c 0-1 --> -1 c (-b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ -b^{5, 93}_0 ∧ -p_465) -> ( b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ b^{5, 94}_0) c in CNF: c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ p_465 ∨ b^{5, 94}_2 c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ p_465 ∨ -b^{5, 94}_1 c b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ p_465 ∨ b^{5, 94}_0 c in DIMACS: 8705 8706 8707 465 8708 0 8705 8706 8707 465 -8709 0 8705 8706 8707 465 8710 0 c -1-1 --> -2 c ( b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ b^{5, 93}_0 ∧ -p_465) -> ( b^{5, 94}_2 ∧ b^{5, 94}_1 ∧ -b^{5, 94}_0) c in CNF: c -b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ p_465 ∨ b^{5, 94}_2 c -b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ p_465 ∨ b^{5, 94}_1 c -b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ p_465 ∨ -b^{5, 94}_0 c in DIMACS: -8705 8706 -8707 465 8708 0 -8705 8706 -8707 465 8709 0 -8705 8706 -8707 465 -8710 0 c -2-1 --> break c ( b^{5, 93}_2 ∧ b^{5, 93}_1 ∧ -b^{5, 93}_0 ∧ -p_465) -> break c in CNF: c -b^{5, 93}_2 ∨ -b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ p_465 ∨ break c in DIMACS: -8705 -8706 8707 465 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 93}_2 ∧ -b^{5, 93}_1 ∧ -b^{5, 93}_0 ∧ true) c in CNF: c -b^{5, 93}_2 ∨ b^{5, 93}_1 ∨ b^{5, 93}_0 ∨ false c in DIMACS: -8705 8706 8707 0 c 3 does not represent an automaton state. c -(-b^{5, 93}_2 ∧ b^{5, 93}_1 ∧ b^{5, 93}_0 ∧ true) c in CNF: c b^{5, 93}_2 ∨ -b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ false c in DIMACS: 8705 -8706 -8707 0 c -3 does not represent an automaton state. c -( b^{5, 93}_2 ∧ b^{5, 93}_1 ∧ b^{5, 93}_0 ∧ true) c in CNF: c -b^{5, 93}_2 ∨ -b^{5, 93}_1 ∨ -b^{5, 93}_0 ∨ false c in DIMACS: -8705 -8706 -8707 0 c i = 94 c -2+1 --> -1 c ( b^{5, 94}_2 ∧ b^{5, 94}_1 ∧ -b^{5, 94}_0 ∧ p_470) -> ( b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ b^{5, 95}_0) c in CNF: c -b^{5, 94}_2 ∨ -b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ -p_470 ∨ b^{5, 95}_2 c -b^{5, 94}_2 ∨ -b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ -p_470 ∨ -b^{5, 95}_1 c -b^{5, 94}_2 ∨ -b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ -p_470 ∨ b^{5, 95}_0 c in DIMACS: -8708 -8709 8710 -470 8711 0 -8708 -8709 8710 -470 -8712 0 -8708 -8709 8710 -470 8713 0 c -1+1 --> 0 c ( b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ b^{5, 94}_0 ∧ p_470) -> (-b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ -b^{5, 95}_0) c in CNF: c -b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ -p_470 ∨ -b^{5, 95}_2 c -b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ -p_470 ∨ -b^{5, 95}_1 c -b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ -p_470 ∨ -b^{5, 95}_0 c in DIMACS: -8708 8709 -8710 -470 -8711 0 -8708 8709 -8710 -470 -8712 0 -8708 8709 -8710 -470 -8713 0 c 0+1 --> 1 c (-b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ -b^{5, 94}_0 ∧ p_470) -> (-b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ b^{5, 95}_0) c in CNF: c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ -p_470 ∨ -b^{5, 95}_2 c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ -p_470 ∨ -b^{5, 95}_1 c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ -p_470 ∨ b^{5, 95}_0 c in DIMACS: 8708 8709 8710 -470 -8711 0 8708 8709 8710 -470 -8712 0 8708 8709 8710 -470 8713 0 c 1+1 --> 2 c (-b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ b^{5, 94}_0 ∧ p_470) -> (-b^{5, 95}_2 ∧ b^{5, 95}_1 ∧ -b^{5, 95}_0) c in CNF: c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ -p_470 ∨ -b^{5, 95}_2 c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ -p_470 ∨ b^{5, 95}_1 c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ -p_470 ∨ -b^{5, 95}_0 c in DIMACS: 8708 8709 -8710 -470 -8711 0 8708 8709 -8710 -470 8712 0 8708 8709 -8710 -470 -8713 0 c 2+1 --> break c (-b^{5, 94}_2 ∧ b^{5, 94}_1 ∧ -b^{5, 94}_0 ∧ p_470) -> break c in CNF: c b^{5, 94}_2 ∨ -b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ -p_470 ∨ break c in DIMACS: 8708 -8709 8710 -470 1162 0 c 2-1 --> 1 c (-b^{5, 94}_2 ∧ b^{5, 94}_1 ∧ -b^{5, 94}_0 ∧ -p_470) -> (-b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ b^{5, 95}_0) c in CNF: c b^{5, 94}_2 ∨ -b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ p_470 ∨ -b^{5, 95}_2 c b^{5, 94}_2 ∨ -b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ p_470 ∨ -b^{5, 95}_1 c b^{5, 94}_2 ∨ -b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ p_470 ∨ b^{5, 95}_0 c in DIMACS: 8708 -8709 8710 470 -8711 0 8708 -8709 8710 470 -8712 0 8708 -8709 8710 470 8713 0 c 1-1 --> 0 c (-b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ b^{5, 94}_0 ∧ -p_470) -> (-b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ -b^{5, 95}_0) c in CNF: c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ p_470 ∨ -b^{5, 95}_2 c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ p_470 ∨ -b^{5, 95}_1 c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ p_470 ∨ -b^{5, 95}_0 c in DIMACS: 8708 8709 -8710 470 -8711 0 8708 8709 -8710 470 -8712 0 8708 8709 -8710 470 -8713 0 c 0-1 --> -1 c (-b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ -b^{5, 94}_0 ∧ -p_470) -> ( b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ b^{5, 95}_0) c in CNF: c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ p_470 ∨ b^{5, 95}_2 c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ p_470 ∨ -b^{5, 95}_1 c b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ p_470 ∨ b^{5, 95}_0 c in DIMACS: 8708 8709 8710 470 8711 0 8708 8709 8710 470 -8712 0 8708 8709 8710 470 8713 0 c -1-1 --> -2 c ( b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ b^{5, 94}_0 ∧ -p_470) -> ( b^{5, 95}_2 ∧ b^{5, 95}_1 ∧ -b^{5, 95}_0) c in CNF: c -b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ p_470 ∨ b^{5, 95}_2 c -b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ p_470 ∨ b^{5, 95}_1 c -b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ p_470 ∨ -b^{5, 95}_0 c in DIMACS: -8708 8709 -8710 470 8711 0 -8708 8709 -8710 470 8712 0 -8708 8709 -8710 470 -8713 0 c -2-1 --> break c ( b^{5, 94}_2 ∧ b^{5, 94}_1 ∧ -b^{5, 94}_0 ∧ -p_470) -> break c in CNF: c -b^{5, 94}_2 ∨ -b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ p_470 ∨ break c in DIMACS: -8708 -8709 8710 470 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 94}_2 ∧ -b^{5, 94}_1 ∧ -b^{5, 94}_0 ∧ true) c in CNF: c -b^{5, 94}_2 ∨ b^{5, 94}_1 ∨ b^{5, 94}_0 ∨ false c in DIMACS: -8708 8709 8710 0 c 3 does not represent an automaton state. c -(-b^{5, 94}_2 ∧ b^{5, 94}_1 ∧ b^{5, 94}_0 ∧ true) c in CNF: c b^{5, 94}_2 ∨ -b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ false c in DIMACS: 8708 -8709 -8710 0 c -3 does not represent an automaton state. c -( b^{5, 94}_2 ∧ b^{5, 94}_1 ∧ b^{5, 94}_0 ∧ true) c in CNF: c -b^{5, 94}_2 ∨ -b^{5, 94}_1 ∨ -b^{5, 94}_0 ∨ false c in DIMACS: -8708 -8709 -8710 0 c i = 95 c -2+1 --> -1 c ( b^{5, 95}_2 ∧ b^{5, 95}_1 ∧ -b^{5, 95}_0 ∧ p_475) -> ( b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ b^{5, 96}_0) c in CNF: c -b^{5, 95}_2 ∨ -b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ -p_475 ∨ b^{5, 96}_2 c -b^{5, 95}_2 ∨ -b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ -p_475 ∨ -b^{5, 96}_1 c -b^{5, 95}_2 ∨ -b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ -p_475 ∨ b^{5, 96}_0 c in DIMACS: -8711 -8712 8713 -475 8714 0 -8711 -8712 8713 -475 -8715 0 -8711 -8712 8713 -475 8716 0 c -1+1 --> 0 c ( b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ b^{5, 95}_0 ∧ p_475) -> (-b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ -b^{5, 96}_0) c in CNF: c -b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ -p_475 ∨ -b^{5, 96}_2 c -b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ -p_475 ∨ -b^{5, 96}_1 c -b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ -p_475 ∨ -b^{5, 96}_0 c in DIMACS: -8711 8712 -8713 -475 -8714 0 -8711 8712 -8713 -475 -8715 0 -8711 8712 -8713 -475 -8716 0 c 0+1 --> 1 c (-b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ -b^{5, 95}_0 ∧ p_475) -> (-b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ b^{5, 96}_0) c in CNF: c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ -p_475 ∨ -b^{5, 96}_2 c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ -p_475 ∨ -b^{5, 96}_1 c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ -p_475 ∨ b^{5, 96}_0 c in DIMACS: 8711 8712 8713 -475 -8714 0 8711 8712 8713 -475 -8715 0 8711 8712 8713 -475 8716 0 c 1+1 --> 2 c (-b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ b^{5, 95}_0 ∧ p_475) -> (-b^{5, 96}_2 ∧ b^{5, 96}_1 ∧ -b^{5, 96}_0) c in CNF: c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ -p_475 ∨ -b^{5, 96}_2 c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ -p_475 ∨ b^{5, 96}_1 c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ -p_475 ∨ -b^{5, 96}_0 c in DIMACS: 8711 8712 -8713 -475 -8714 0 8711 8712 -8713 -475 8715 0 8711 8712 -8713 -475 -8716 0 c 2+1 --> break c (-b^{5, 95}_2 ∧ b^{5, 95}_1 ∧ -b^{5, 95}_0 ∧ p_475) -> break c in CNF: c b^{5, 95}_2 ∨ -b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ -p_475 ∨ break c in DIMACS: 8711 -8712 8713 -475 1162 0 c 2-1 --> 1 c (-b^{5, 95}_2 ∧ b^{5, 95}_1 ∧ -b^{5, 95}_0 ∧ -p_475) -> (-b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ b^{5, 96}_0) c in CNF: c b^{5, 95}_2 ∨ -b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ p_475 ∨ -b^{5, 96}_2 c b^{5, 95}_2 ∨ -b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ p_475 ∨ -b^{5, 96}_1 c b^{5, 95}_2 ∨ -b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ p_475 ∨ b^{5, 96}_0 c in DIMACS: 8711 -8712 8713 475 -8714 0 8711 -8712 8713 475 -8715 0 8711 -8712 8713 475 8716 0 c 1-1 --> 0 c (-b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ b^{5, 95}_0 ∧ -p_475) -> (-b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ -b^{5, 96}_0) c in CNF: c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ p_475 ∨ -b^{5, 96}_2 c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ p_475 ∨ -b^{5, 96}_1 c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ p_475 ∨ -b^{5, 96}_0 c in DIMACS: 8711 8712 -8713 475 -8714 0 8711 8712 -8713 475 -8715 0 8711 8712 -8713 475 -8716 0 c 0-1 --> -1 c (-b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ -b^{5, 95}_0 ∧ -p_475) -> ( b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ b^{5, 96}_0) c in CNF: c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ p_475 ∨ b^{5, 96}_2 c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ p_475 ∨ -b^{5, 96}_1 c b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ p_475 ∨ b^{5, 96}_0 c in DIMACS: 8711 8712 8713 475 8714 0 8711 8712 8713 475 -8715 0 8711 8712 8713 475 8716 0 c -1-1 --> -2 c ( b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ b^{5, 95}_0 ∧ -p_475) -> ( b^{5, 96}_2 ∧ b^{5, 96}_1 ∧ -b^{5, 96}_0) c in CNF: c -b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ p_475 ∨ b^{5, 96}_2 c -b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ p_475 ∨ b^{5, 96}_1 c -b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ p_475 ∨ -b^{5, 96}_0 c in DIMACS: -8711 8712 -8713 475 8714 0 -8711 8712 -8713 475 8715 0 -8711 8712 -8713 475 -8716 0 c -2-1 --> break c ( b^{5, 95}_2 ∧ b^{5, 95}_1 ∧ -b^{5, 95}_0 ∧ -p_475) -> break c in CNF: c -b^{5, 95}_2 ∨ -b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ p_475 ∨ break c in DIMACS: -8711 -8712 8713 475 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 95}_2 ∧ -b^{5, 95}_1 ∧ -b^{5, 95}_0 ∧ true) c in CNF: c -b^{5, 95}_2 ∨ b^{5, 95}_1 ∨ b^{5, 95}_0 ∨ false c in DIMACS: -8711 8712 8713 0 c 3 does not represent an automaton state. c -(-b^{5, 95}_2 ∧ b^{5, 95}_1 ∧ b^{5, 95}_0 ∧ true) c in CNF: c b^{5, 95}_2 ∨ -b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ false c in DIMACS: 8711 -8712 -8713 0 c -3 does not represent an automaton state. c -( b^{5, 95}_2 ∧ b^{5, 95}_1 ∧ b^{5, 95}_0 ∧ true) c in CNF: c -b^{5, 95}_2 ∨ -b^{5, 95}_1 ∨ -b^{5, 95}_0 ∨ false c in DIMACS: -8711 -8712 -8713 0 c i = 96 c -2+1 --> -1 c ( b^{5, 96}_2 ∧ b^{5, 96}_1 ∧ -b^{5, 96}_0 ∧ p_480) -> ( b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ b^{5, 97}_0) c in CNF: c -b^{5, 96}_2 ∨ -b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ -p_480 ∨ b^{5, 97}_2 c -b^{5, 96}_2 ∨ -b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ -p_480 ∨ -b^{5, 97}_1 c -b^{5, 96}_2 ∨ -b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ -p_480 ∨ b^{5, 97}_0 c in DIMACS: -8714 -8715 8716 -480 8717 0 -8714 -8715 8716 -480 -8718 0 -8714 -8715 8716 -480 8719 0 c -1+1 --> 0 c ( b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ b^{5, 96}_0 ∧ p_480) -> (-b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ -b^{5, 97}_0) c in CNF: c -b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ -p_480 ∨ -b^{5, 97}_2 c -b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ -p_480 ∨ -b^{5, 97}_1 c -b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ -p_480 ∨ -b^{5, 97}_0 c in DIMACS: -8714 8715 -8716 -480 -8717 0 -8714 8715 -8716 -480 -8718 0 -8714 8715 -8716 -480 -8719 0 c 0+1 --> 1 c (-b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ -b^{5, 96}_0 ∧ p_480) -> (-b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ b^{5, 97}_0) c in CNF: c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ -p_480 ∨ -b^{5, 97}_2 c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ -p_480 ∨ -b^{5, 97}_1 c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ -p_480 ∨ b^{5, 97}_0 c in DIMACS: 8714 8715 8716 -480 -8717 0 8714 8715 8716 -480 -8718 0 8714 8715 8716 -480 8719 0 c 1+1 --> 2 c (-b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ b^{5, 96}_0 ∧ p_480) -> (-b^{5, 97}_2 ∧ b^{5, 97}_1 ∧ -b^{5, 97}_0) c in CNF: c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ -p_480 ∨ -b^{5, 97}_2 c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ -p_480 ∨ b^{5, 97}_1 c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ -p_480 ∨ -b^{5, 97}_0 c in DIMACS: 8714 8715 -8716 -480 -8717 0 8714 8715 -8716 -480 8718 0 8714 8715 -8716 -480 -8719 0 c 2+1 --> break c (-b^{5, 96}_2 ∧ b^{5, 96}_1 ∧ -b^{5, 96}_0 ∧ p_480) -> break c in CNF: c b^{5, 96}_2 ∨ -b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ -p_480 ∨ break c in DIMACS: 8714 -8715 8716 -480 1162 0 c 2-1 --> 1 c (-b^{5, 96}_2 ∧ b^{5, 96}_1 ∧ -b^{5, 96}_0 ∧ -p_480) -> (-b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ b^{5, 97}_0) c in CNF: c b^{5, 96}_2 ∨ -b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ p_480 ∨ -b^{5, 97}_2 c b^{5, 96}_2 ∨ -b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ p_480 ∨ -b^{5, 97}_1 c b^{5, 96}_2 ∨ -b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ p_480 ∨ b^{5, 97}_0 c in DIMACS: 8714 -8715 8716 480 -8717 0 8714 -8715 8716 480 -8718 0 8714 -8715 8716 480 8719 0 c 1-1 --> 0 c (-b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ b^{5, 96}_0 ∧ -p_480) -> (-b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ -b^{5, 97}_0) c in CNF: c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ p_480 ∨ -b^{5, 97}_2 c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ p_480 ∨ -b^{5, 97}_1 c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ p_480 ∨ -b^{5, 97}_0 c in DIMACS: 8714 8715 -8716 480 -8717 0 8714 8715 -8716 480 -8718 0 8714 8715 -8716 480 -8719 0 c 0-1 --> -1 c (-b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ -b^{5, 96}_0 ∧ -p_480) -> ( b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ b^{5, 97}_0) c in CNF: c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ p_480 ∨ b^{5, 97}_2 c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ p_480 ∨ -b^{5, 97}_1 c b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ p_480 ∨ b^{5, 97}_0 c in DIMACS: 8714 8715 8716 480 8717 0 8714 8715 8716 480 -8718 0 8714 8715 8716 480 8719 0 c -1-1 --> -2 c ( b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ b^{5, 96}_0 ∧ -p_480) -> ( b^{5, 97}_2 ∧ b^{5, 97}_1 ∧ -b^{5, 97}_0) c in CNF: c -b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ p_480 ∨ b^{5, 97}_2 c -b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ p_480 ∨ b^{5, 97}_1 c -b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ p_480 ∨ -b^{5, 97}_0 c in DIMACS: -8714 8715 -8716 480 8717 0 -8714 8715 -8716 480 8718 0 -8714 8715 -8716 480 -8719 0 c -2-1 --> break c ( b^{5, 96}_2 ∧ b^{5, 96}_1 ∧ -b^{5, 96}_0 ∧ -p_480) -> break c in CNF: c -b^{5, 96}_2 ∨ -b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ p_480 ∨ break c in DIMACS: -8714 -8715 8716 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 96}_2 ∧ -b^{5, 96}_1 ∧ -b^{5, 96}_0 ∧ true) c in CNF: c -b^{5, 96}_2 ∨ b^{5, 96}_1 ∨ b^{5, 96}_0 ∨ false c in DIMACS: -8714 8715 8716 0 c 3 does not represent an automaton state. c -(-b^{5, 96}_2 ∧ b^{5, 96}_1 ∧ b^{5, 96}_0 ∧ true) c in CNF: c b^{5, 96}_2 ∨ -b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ false c in DIMACS: 8714 -8715 -8716 0 c -3 does not represent an automaton state. c -( b^{5, 96}_2 ∧ b^{5, 96}_1 ∧ b^{5, 96}_0 ∧ true) c in CNF: c -b^{5, 96}_2 ∨ -b^{5, 96}_1 ∨ -b^{5, 96}_0 ∨ false c in DIMACS: -8714 -8715 -8716 0 c i = 97 c -2+1 --> -1 c ( b^{5, 97}_2 ∧ b^{5, 97}_1 ∧ -b^{5, 97}_0 ∧ p_485) -> ( b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ b^{5, 98}_0) c in CNF: c -b^{5, 97}_2 ∨ -b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ -p_485 ∨ b^{5, 98}_2 c -b^{5, 97}_2 ∨ -b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ -p_485 ∨ -b^{5, 98}_1 c -b^{5, 97}_2 ∨ -b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ -p_485 ∨ b^{5, 98}_0 c in DIMACS: -8717 -8718 8719 -485 8720 0 -8717 -8718 8719 -485 -8721 0 -8717 -8718 8719 -485 8722 0 c -1+1 --> 0 c ( b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ b^{5, 97}_0 ∧ p_485) -> (-b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ -b^{5, 98}_0) c in CNF: c -b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ -p_485 ∨ -b^{5, 98}_2 c -b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ -p_485 ∨ -b^{5, 98}_1 c -b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ -p_485 ∨ -b^{5, 98}_0 c in DIMACS: -8717 8718 -8719 -485 -8720 0 -8717 8718 -8719 -485 -8721 0 -8717 8718 -8719 -485 -8722 0 c 0+1 --> 1 c (-b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ -b^{5, 97}_0 ∧ p_485) -> (-b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ b^{5, 98}_0) c in CNF: c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ -p_485 ∨ -b^{5, 98}_2 c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ -p_485 ∨ -b^{5, 98}_1 c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ -p_485 ∨ b^{5, 98}_0 c in DIMACS: 8717 8718 8719 -485 -8720 0 8717 8718 8719 -485 -8721 0 8717 8718 8719 -485 8722 0 c 1+1 --> 2 c (-b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ b^{5, 97}_0 ∧ p_485) -> (-b^{5, 98}_2 ∧ b^{5, 98}_1 ∧ -b^{5, 98}_0) c in CNF: c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ -p_485 ∨ -b^{5, 98}_2 c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ -p_485 ∨ b^{5, 98}_1 c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ -p_485 ∨ -b^{5, 98}_0 c in DIMACS: 8717 8718 -8719 -485 -8720 0 8717 8718 -8719 -485 8721 0 8717 8718 -8719 -485 -8722 0 c 2+1 --> break c (-b^{5, 97}_2 ∧ b^{5, 97}_1 ∧ -b^{5, 97}_0 ∧ p_485) -> break c in CNF: c b^{5, 97}_2 ∨ -b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ -p_485 ∨ break c in DIMACS: 8717 -8718 8719 -485 1162 0 c 2-1 --> 1 c (-b^{5, 97}_2 ∧ b^{5, 97}_1 ∧ -b^{5, 97}_0 ∧ -p_485) -> (-b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ b^{5, 98}_0) c in CNF: c b^{5, 97}_2 ∨ -b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ p_485 ∨ -b^{5, 98}_2 c b^{5, 97}_2 ∨ -b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ p_485 ∨ -b^{5, 98}_1 c b^{5, 97}_2 ∨ -b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ p_485 ∨ b^{5, 98}_0 c in DIMACS: 8717 -8718 8719 485 -8720 0 8717 -8718 8719 485 -8721 0 8717 -8718 8719 485 8722 0 c 1-1 --> 0 c (-b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ b^{5, 97}_0 ∧ -p_485) -> (-b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ -b^{5, 98}_0) c in CNF: c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ p_485 ∨ -b^{5, 98}_2 c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ p_485 ∨ -b^{5, 98}_1 c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ p_485 ∨ -b^{5, 98}_0 c in DIMACS: 8717 8718 -8719 485 -8720 0 8717 8718 -8719 485 -8721 0 8717 8718 -8719 485 -8722 0 c 0-1 --> -1 c (-b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ -b^{5, 97}_0 ∧ -p_485) -> ( b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ b^{5, 98}_0) c in CNF: c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ p_485 ∨ b^{5, 98}_2 c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ p_485 ∨ -b^{5, 98}_1 c b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ p_485 ∨ b^{5, 98}_0 c in DIMACS: 8717 8718 8719 485 8720 0 8717 8718 8719 485 -8721 0 8717 8718 8719 485 8722 0 c -1-1 --> -2 c ( b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ b^{5, 97}_0 ∧ -p_485) -> ( b^{5, 98}_2 ∧ b^{5, 98}_1 ∧ -b^{5, 98}_0) c in CNF: c -b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ p_485 ∨ b^{5, 98}_2 c -b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ p_485 ∨ b^{5, 98}_1 c -b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ p_485 ∨ -b^{5, 98}_0 c in DIMACS: -8717 8718 -8719 485 8720 0 -8717 8718 -8719 485 8721 0 -8717 8718 -8719 485 -8722 0 c -2-1 --> break c ( b^{5, 97}_2 ∧ b^{5, 97}_1 ∧ -b^{5, 97}_0 ∧ -p_485) -> break c in CNF: c -b^{5, 97}_2 ∨ -b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ p_485 ∨ break c in DIMACS: -8717 -8718 8719 485 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 97}_2 ∧ -b^{5, 97}_1 ∧ -b^{5, 97}_0 ∧ true) c in CNF: c -b^{5, 97}_2 ∨ b^{5, 97}_1 ∨ b^{5, 97}_0 ∨ false c in DIMACS: -8717 8718 8719 0 c 3 does not represent an automaton state. c -(-b^{5, 97}_2 ∧ b^{5, 97}_1 ∧ b^{5, 97}_0 ∧ true) c in CNF: c b^{5, 97}_2 ∨ -b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ false c in DIMACS: 8717 -8718 -8719 0 c -3 does not represent an automaton state. c -( b^{5, 97}_2 ∧ b^{5, 97}_1 ∧ b^{5, 97}_0 ∧ true) c in CNF: c -b^{5, 97}_2 ∨ -b^{5, 97}_1 ∨ -b^{5, 97}_0 ∨ false c in DIMACS: -8717 -8718 -8719 0 c i = 98 c -2+1 --> -1 c ( b^{5, 98}_2 ∧ b^{5, 98}_1 ∧ -b^{5, 98}_0 ∧ p_490) -> ( b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ b^{5, 99}_0) c in CNF: c -b^{5, 98}_2 ∨ -b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ -p_490 ∨ b^{5, 99}_2 c -b^{5, 98}_2 ∨ -b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ -p_490 ∨ -b^{5, 99}_1 c -b^{5, 98}_2 ∨ -b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ -p_490 ∨ b^{5, 99}_0 c in DIMACS: -8720 -8721 8722 -490 8723 0 -8720 -8721 8722 -490 -8724 0 -8720 -8721 8722 -490 8725 0 c -1+1 --> 0 c ( b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ b^{5, 98}_0 ∧ p_490) -> (-b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ -b^{5, 99}_0) c in CNF: c -b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ -p_490 ∨ -b^{5, 99}_2 c -b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ -p_490 ∨ -b^{5, 99}_1 c -b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ -p_490 ∨ -b^{5, 99}_0 c in DIMACS: -8720 8721 -8722 -490 -8723 0 -8720 8721 -8722 -490 -8724 0 -8720 8721 -8722 -490 -8725 0 c 0+1 --> 1 c (-b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ -b^{5, 98}_0 ∧ p_490) -> (-b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ b^{5, 99}_0) c in CNF: c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ -p_490 ∨ -b^{5, 99}_2 c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ -p_490 ∨ -b^{5, 99}_1 c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ -p_490 ∨ b^{5, 99}_0 c in DIMACS: 8720 8721 8722 -490 -8723 0 8720 8721 8722 -490 -8724 0 8720 8721 8722 -490 8725 0 c 1+1 --> 2 c (-b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ b^{5, 98}_0 ∧ p_490) -> (-b^{5, 99}_2 ∧ b^{5, 99}_1 ∧ -b^{5, 99}_0) c in CNF: c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ -p_490 ∨ -b^{5, 99}_2 c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ -p_490 ∨ b^{5, 99}_1 c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ -p_490 ∨ -b^{5, 99}_0 c in DIMACS: 8720 8721 -8722 -490 -8723 0 8720 8721 -8722 -490 8724 0 8720 8721 -8722 -490 -8725 0 c 2+1 --> break c (-b^{5, 98}_2 ∧ b^{5, 98}_1 ∧ -b^{5, 98}_0 ∧ p_490) -> break c in CNF: c b^{5, 98}_2 ∨ -b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ -p_490 ∨ break c in DIMACS: 8720 -8721 8722 -490 1162 0 c 2-1 --> 1 c (-b^{5, 98}_2 ∧ b^{5, 98}_1 ∧ -b^{5, 98}_0 ∧ -p_490) -> (-b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ b^{5, 99}_0) c in CNF: c b^{5, 98}_2 ∨ -b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ p_490 ∨ -b^{5, 99}_2 c b^{5, 98}_2 ∨ -b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ p_490 ∨ -b^{5, 99}_1 c b^{5, 98}_2 ∨ -b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ p_490 ∨ b^{5, 99}_0 c in DIMACS: 8720 -8721 8722 490 -8723 0 8720 -8721 8722 490 -8724 0 8720 -8721 8722 490 8725 0 c 1-1 --> 0 c (-b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ b^{5, 98}_0 ∧ -p_490) -> (-b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ -b^{5, 99}_0) c in CNF: c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ p_490 ∨ -b^{5, 99}_2 c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ p_490 ∨ -b^{5, 99}_1 c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ p_490 ∨ -b^{5, 99}_0 c in DIMACS: 8720 8721 -8722 490 -8723 0 8720 8721 -8722 490 -8724 0 8720 8721 -8722 490 -8725 0 c 0-1 --> -1 c (-b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ -b^{5, 98}_0 ∧ -p_490) -> ( b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ b^{5, 99}_0) c in CNF: c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ p_490 ∨ b^{5, 99}_2 c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ p_490 ∨ -b^{5, 99}_1 c b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ p_490 ∨ b^{5, 99}_0 c in DIMACS: 8720 8721 8722 490 8723 0 8720 8721 8722 490 -8724 0 8720 8721 8722 490 8725 0 c -1-1 --> -2 c ( b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ b^{5, 98}_0 ∧ -p_490) -> ( b^{5, 99}_2 ∧ b^{5, 99}_1 ∧ -b^{5, 99}_0) c in CNF: c -b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ p_490 ∨ b^{5, 99}_2 c -b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ p_490 ∨ b^{5, 99}_1 c -b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ p_490 ∨ -b^{5, 99}_0 c in DIMACS: -8720 8721 -8722 490 8723 0 -8720 8721 -8722 490 8724 0 -8720 8721 -8722 490 -8725 0 c -2-1 --> break c ( b^{5, 98}_2 ∧ b^{5, 98}_1 ∧ -b^{5, 98}_0 ∧ -p_490) -> break c in CNF: c -b^{5, 98}_2 ∨ -b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ p_490 ∨ break c in DIMACS: -8720 -8721 8722 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 98}_2 ∧ -b^{5, 98}_1 ∧ -b^{5, 98}_0 ∧ true) c in CNF: c -b^{5, 98}_2 ∨ b^{5, 98}_1 ∨ b^{5, 98}_0 ∨ false c in DIMACS: -8720 8721 8722 0 c 3 does not represent an automaton state. c -(-b^{5, 98}_2 ∧ b^{5, 98}_1 ∧ b^{5, 98}_0 ∧ true) c in CNF: c b^{5, 98}_2 ∨ -b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ false c in DIMACS: 8720 -8721 -8722 0 c -3 does not represent an automaton state. c -( b^{5, 98}_2 ∧ b^{5, 98}_1 ∧ b^{5, 98}_0 ∧ true) c in CNF: c -b^{5, 98}_2 ∨ -b^{5, 98}_1 ∨ -b^{5, 98}_0 ∨ false c in DIMACS: -8720 -8721 -8722 0 c i = 99 c -2+1 --> -1 c ( b^{5, 99}_2 ∧ b^{5, 99}_1 ∧ -b^{5, 99}_0 ∧ p_495) -> ( b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ b^{5, 100}_0) c in CNF: c -b^{5, 99}_2 ∨ -b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ -p_495 ∨ b^{5, 100}_2 c -b^{5, 99}_2 ∨ -b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ -p_495 ∨ -b^{5, 100}_1 c -b^{5, 99}_2 ∨ -b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ -p_495 ∨ b^{5, 100}_0 c in DIMACS: -8723 -8724 8725 -495 8726 0 -8723 -8724 8725 -495 -8727 0 -8723 -8724 8725 -495 8728 0 c -1+1 --> 0 c ( b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ b^{5, 99}_0 ∧ p_495) -> (-b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ -b^{5, 100}_0) c in CNF: c -b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ -p_495 ∨ -b^{5, 100}_2 c -b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ -p_495 ∨ -b^{5, 100}_1 c -b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ -p_495 ∨ -b^{5, 100}_0 c in DIMACS: -8723 8724 -8725 -495 -8726 0 -8723 8724 -8725 -495 -8727 0 -8723 8724 -8725 -495 -8728 0 c 0+1 --> 1 c (-b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ -b^{5, 99}_0 ∧ p_495) -> (-b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ b^{5, 100}_0) c in CNF: c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ -p_495 ∨ -b^{5, 100}_2 c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ -p_495 ∨ -b^{5, 100}_1 c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ -p_495 ∨ b^{5, 100}_0 c in DIMACS: 8723 8724 8725 -495 -8726 0 8723 8724 8725 -495 -8727 0 8723 8724 8725 -495 8728 0 c 1+1 --> 2 c (-b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ b^{5, 99}_0 ∧ p_495) -> (-b^{5, 100}_2 ∧ b^{5, 100}_1 ∧ -b^{5, 100}_0) c in CNF: c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ -p_495 ∨ -b^{5, 100}_2 c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ -p_495 ∨ b^{5, 100}_1 c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ -p_495 ∨ -b^{5, 100}_0 c in DIMACS: 8723 8724 -8725 -495 -8726 0 8723 8724 -8725 -495 8727 0 8723 8724 -8725 -495 -8728 0 c 2+1 --> break c (-b^{5, 99}_2 ∧ b^{5, 99}_1 ∧ -b^{5, 99}_0 ∧ p_495) -> break c in CNF: c b^{5, 99}_2 ∨ -b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ -p_495 ∨ break c in DIMACS: 8723 -8724 8725 -495 1162 0 c 2-1 --> 1 c (-b^{5, 99}_2 ∧ b^{5, 99}_1 ∧ -b^{5, 99}_0 ∧ -p_495) -> (-b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ b^{5, 100}_0) c in CNF: c b^{5, 99}_2 ∨ -b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ p_495 ∨ -b^{5, 100}_2 c b^{5, 99}_2 ∨ -b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ p_495 ∨ -b^{5, 100}_1 c b^{5, 99}_2 ∨ -b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ p_495 ∨ b^{5, 100}_0 c in DIMACS: 8723 -8724 8725 495 -8726 0 8723 -8724 8725 495 -8727 0 8723 -8724 8725 495 8728 0 c 1-1 --> 0 c (-b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ b^{5, 99}_0 ∧ -p_495) -> (-b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ -b^{5, 100}_0) c in CNF: c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ p_495 ∨ -b^{5, 100}_2 c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ p_495 ∨ -b^{5, 100}_1 c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ p_495 ∨ -b^{5, 100}_0 c in DIMACS: 8723 8724 -8725 495 -8726 0 8723 8724 -8725 495 -8727 0 8723 8724 -8725 495 -8728 0 c 0-1 --> -1 c (-b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ -b^{5, 99}_0 ∧ -p_495) -> ( b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ b^{5, 100}_0) c in CNF: c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ p_495 ∨ b^{5, 100}_2 c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ p_495 ∨ -b^{5, 100}_1 c b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ p_495 ∨ b^{5, 100}_0 c in DIMACS: 8723 8724 8725 495 8726 0 8723 8724 8725 495 -8727 0 8723 8724 8725 495 8728 0 c -1-1 --> -2 c ( b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ b^{5, 99}_0 ∧ -p_495) -> ( b^{5, 100}_2 ∧ b^{5, 100}_1 ∧ -b^{5, 100}_0) c in CNF: c -b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ p_495 ∨ b^{5, 100}_2 c -b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ p_495 ∨ b^{5, 100}_1 c -b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ p_495 ∨ -b^{5, 100}_0 c in DIMACS: -8723 8724 -8725 495 8726 0 -8723 8724 -8725 495 8727 0 -8723 8724 -8725 495 -8728 0 c -2-1 --> break c ( b^{5, 99}_2 ∧ b^{5, 99}_1 ∧ -b^{5, 99}_0 ∧ -p_495) -> break c in CNF: c -b^{5, 99}_2 ∨ -b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ p_495 ∨ break c in DIMACS: -8723 -8724 8725 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 99}_2 ∧ -b^{5, 99}_1 ∧ -b^{5, 99}_0 ∧ true) c in CNF: c -b^{5, 99}_2 ∨ b^{5, 99}_1 ∨ b^{5, 99}_0 ∨ false c in DIMACS: -8723 8724 8725 0 c 3 does not represent an automaton state. c -(-b^{5, 99}_2 ∧ b^{5, 99}_1 ∧ b^{5, 99}_0 ∧ true) c in CNF: c b^{5, 99}_2 ∨ -b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ false c in DIMACS: 8723 -8724 -8725 0 c -3 does not represent an automaton state. c -( b^{5, 99}_2 ∧ b^{5, 99}_1 ∧ b^{5, 99}_0 ∧ true) c in CNF: c -b^{5, 99}_2 ∨ -b^{5, 99}_1 ∨ -b^{5, 99}_0 ∨ false c in DIMACS: -8723 -8724 -8725 0 c i = 100 c -2+1 --> -1 c ( b^{5, 100}_2 ∧ b^{5, 100}_1 ∧ -b^{5, 100}_0 ∧ p_500) -> ( b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ b^{5, 101}_0) c in CNF: c -b^{5, 100}_2 ∨ -b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ -p_500 ∨ b^{5, 101}_2 c -b^{5, 100}_2 ∨ -b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ -p_500 ∨ -b^{5, 101}_1 c -b^{5, 100}_2 ∨ -b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ -p_500 ∨ b^{5, 101}_0 c in DIMACS: -8726 -8727 8728 -500 8729 0 -8726 -8727 8728 -500 -8730 0 -8726 -8727 8728 -500 8731 0 c -1+1 --> 0 c ( b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ b^{5, 100}_0 ∧ p_500) -> (-b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ -b^{5, 101}_0) c in CNF: c -b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ -p_500 ∨ -b^{5, 101}_2 c -b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ -p_500 ∨ -b^{5, 101}_1 c -b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ -p_500 ∨ -b^{5, 101}_0 c in DIMACS: -8726 8727 -8728 -500 -8729 0 -8726 8727 -8728 -500 -8730 0 -8726 8727 -8728 -500 -8731 0 c 0+1 --> 1 c (-b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ -b^{5, 100}_0 ∧ p_500) -> (-b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ b^{5, 101}_0) c in CNF: c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ -p_500 ∨ -b^{5, 101}_2 c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ -p_500 ∨ -b^{5, 101}_1 c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ -p_500 ∨ b^{5, 101}_0 c in DIMACS: 8726 8727 8728 -500 -8729 0 8726 8727 8728 -500 -8730 0 8726 8727 8728 -500 8731 0 c 1+1 --> 2 c (-b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ b^{5, 100}_0 ∧ p_500) -> (-b^{5, 101}_2 ∧ b^{5, 101}_1 ∧ -b^{5, 101}_0) c in CNF: c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ -p_500 ∨ -b^{5, 101}_2 c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ -p_500 ∨ b^{5, 101}_1 c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ -p_500 ∨ -b^{5, 101}_0 c in DIMACS: 8726 8727 -8728 -500 -8729 0 8726 8727 -8728 -500 8730 0 8726 8727 -8728 -500 -8731 0 c 2+1 --> break c (-b^{5, 100}_2 ∧ b^{5, 100}_1 ∧ -b^{5, 100}_0 ∧ p_500) -> break c in CNF: c b^{5, 100}_2 ∨ -b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ -p_500 ∨ break c in DIMACS: 8726 -8727 8728 -500 1162 0 c 2-1 --> 1 c (-b^{5, 100}_2 ∧ b^{5, 100}_1 ∧ -b^{5, 100}_0 ∧ -p_500) -> (-b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ b^{5, 101}_0) c in CNF: c b^{5, 100}_2 ∨ -b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ p_500 ∨ -b^{5, 101}_2 c b^{5, 100}_2 ∨ -b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ p_500 ∨ -b^{5, 101}_1 c b^{5, 100}_2 ∨ -b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ p_500 ∨ b^{5, 101}_0 c in DIMACS: 8726 -8727 8728 500 -8729 0 8726 -8727 8728 500 -8730 0 8726 -8727 8728 500 8731 0 c 1-1 --> 0 c (-b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ b^{5, 100}_0 ∧ -p_500) -> (-b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ -b^{5, 101}_0) c in CNF: c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ p_500 ∨ -b^{5, 101}_2 c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ p_500 ∨ -b^{5, 101}_1 c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ p_500 ∨ -b^{5, 101}_0 c in DIMACS: 8726 8727 -8728 500 -8729 0 8726 8727 -8728 500 -8730 0 8726 8727 -8728 500 -8731 0 c 0-1 --> -1 c (-b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ -b^{5, 100}_0 ∧ -p_500) -> ( b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ b^{5, 101}_0) c in CNF: c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ p_500 ∨ b^{5, 101}_2 c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ p_500 ∨ -b^{5, 101}_1 c b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ p_500 ∨ b^{5, 101}_0 c in DIMACS: 8726 8727 8728 500 8729 0 8726 8727 8728 500 -8730 0 8726 8727 8728 500 8731 0 c -1-1 --> -2 c ( b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ b^{5, 100}_0 ∧ -p_500) -> ( b^{5, 101}_2 ∧ b^{5, 101}_1 ∧ -b^{5, 101}_0) c in CNF: c -b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ p_500 ∨ b^{5, 101}_2 c -b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ p_500 ∨ b^{5, 101}_1 c -b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ p_500 ∨ -b^{5, 101}_0 c in DIMACS: -8726 8727 -8728 500 8729 0 -8726 8727 -8728 500 8730 0 -8726 8727 -8728 500 -8731 0 c -2-1 --> break c ( b^{5, 100}_2 ∧ b^{5, 100}_1 ∧ -b^{5, 100}_0 ∧ -p_500) -> break c in CNF: c -b^{5, 100}_2 ∨ -b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ p_500 ∨ break c in DIMACS: -8726 -8727 8728 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 100}_2 ∧ -b^{5, 100}_1 ∧ -b^{5, 100}_0 ∧ true) c in CNF: c -b^{5, 100}_2 ∨ b^{5, 100}_1 ∨ b^{5, 100}_0 ∨ false c in DIMACS: -8726 8727 8728 0 c 3 does not represent an automaton state. c -(-b^{5, 100}_2 ∧ b^{5, 100}_1 ∧ b^{5, 100}_0 ∧ true) c in CNF: c b^{5, 100}_2 ∨ -b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ false c in DIMACS: 8726 -8727 -8728 0 c -3 does not represent an automaton state. c -( b^{5, 100}_2 ∧ b^{5, 100}_1 ∧ b^{5, 100}_0 ∧ true) c in CNF: c -b^{5, 100}_2 ∨ -b^{5, 100}_1 ∨ -b^{5, 100}_0 ∨ false c in DIMACS: -8726 -8727 -8728 0 c i = 101 c -2+1 --> -1 c ( b^{5, 101}_2 ∧ b^{5, 101}_1 ∧ -b^{5, 101}_0 ∧ p_505) -> ( b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ b^{5, 102}_0) c in CNF: c -b^{5, 101}_2 ∨ -b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ -p_505 ∨ b^{5, 102}_2 c -b^{5, 101}_2 ∨ -b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ -p_505 ∨ -b^{5, 102}_1 c -b^{5, 101}_2 ∨ -b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ -p_505 ∨ b^{5, 102}_0 c in DIMACS: -8729 -8730 8731 -505 8732 0 -8729 -8730 8731 -505 -8733 0 -8729 -8730 8731 -505 8734 0 c -1+1 --> 0 c ( b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ b^{5, 101}_0 ∧ p_505) -> (-b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ -b^{5, 102}_0) c in CNF: c -b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ -p_505 ∨ -b^{5, 102}_2 c -b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ -p_505 ∨ -b^{5, 102}_1 c -b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ -p_505 ∨ -b^{5, 102}_0 c in DIMACS: -8729 8730 -8731 -505 -8732 0 -8729 8730 -8731 -505 -8733 0 -8729 8730 -8731 -505 -8734 0 c 0+1 --> 1 c (-b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ -b^{5, 101}_0 ∧ p_505) -> (-b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ b^{5, 102}_0) c in CNF: c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ -p_505 ∨ -b^{5, 102}_2 c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ -p_505 ∨ -b^{5, 102}_1 c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ -p_505 ∨ b^{5, 102}_0 c in DIMACS: 8729 8730 8731 -505 -8732 0 8729 8730 8731 -505 -8733 0 8729 8730 8731 -505 8734 0 c 1+1 --> 2 c (-b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ b^{5, 101}_0 ∧ p_505) -> (-b^{5, 102}_2 ∧ b^{5, 102}_1 ∧ -b^{5, 102}_0) c in CNF: c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ -p_505 ∨ -b^{5, 102}_2 c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ -p_505 ∨ b^{5, 102}_1 c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ -p_505 ∨ -b^{5, 102}_0 c in DIMACS: 8729 8730 -8731 -505 -8732 0 8729 8730 -8731 -505 8733 0 8729 8730 -8731 -505 -8734 0 c 2+1 --> break c (-b^{5, 101}_2 ∧ b^{5, 101}_1 ∧ -b^{5, 101}_0 ∧ p_505) -> break c in CNF: c b^{5, 101}_2 ∨ -b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ -p_505 ∨ break c in DIMACS: 8729 -8730 8731 -505 1162 0 c 2-1 --> 1 c (-b^{5, 101}_2 ∧ b^{5, 101}_1 ∧ -b^{5, 101}_0 ∧ -p_505) -> (-b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ b^{5, 102}_0) c in CNF: c b^{5, 101}_2 ∨ -b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ p_505 ∨ -b^{5, 102}_2 c b^{5, 101}_2 ∨ -b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ p_505 ∨ -b^{5, 102}_1 c b^{5, 101}_2 ∨ -b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ p_505 ∨ b^{5, 102}_0 c in DIMACS: 8729 -8730 8731 505 -8732 0 8729 -8730 8731 505 -8733 0 8729 -8730 8731 505 8734 0 c 1-1 --> 0 c (-b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ b^{5, 101}_0 ∧ -p_505) -> (-b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ -b^{5, 102}_0) c in CNF: c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ p_505 ∨ -b^{5, 102}_2 c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ p_505 ∨ -b^{5, 102}_1 c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ p_505 ∨ -b^{5, 102}_0 c in DIMACS: 8729 8730 -8731 505 -8732 0 8729 8730 -8731 505 -8733 0 8729 8730 -8731 505 -8734 0 c 0-1 --> -1 c (-b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ -b^{5, 101}_0 ∧ -p_505) -> ( b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ b^{5, 102}_0) c in CNF: c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ p_505 ∨ b^{5, 102}_2 c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ p_505 ∨ -b^{5, 102}_1 c b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ p_505 ∨ b^{5, 102}_0 c in DIMACS: 8729 8730 8731 505 8732 0 8729 8730 8731 505 -8733 0 8729 8730 8731 505 8734 0 c -1-1 --> -2 c ( b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ b^{5, 101}_0 ∧ -p_505) -> ( b^{5, 102}_2 ∧ b^{5, 102}_1 ∧ -b^{5, 102}_0) c in CNF: c -b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ p_505 ∨ b^{5, 102}_2 c -b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ p_505 ∨ b^{5, 102}_1 c -b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ p_505 ∨ -b^{5, 102}_0 c in DIMACS: -8729 8730 -8731 505 8732 0 -8729 8730 -8731 505 8733 0 -8729 8730 -8731 505 -8734 0 c -2-1 --> break c ( b^{5, 101}_2 ∧ b^{5, 101}_1 ∧ -b^{5, 101}_0 ∧ -p_505) -> break c in CNF: c -b^{5, 101}_2 ∨ -b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ p_505 ∨ break c in DIMACS: -8729 -8730 8731 505 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 101}_2 ∧ -b^{5, 101}_1 ∧ -b^{5, 101}_0 ∧ true) c in CNF: c -b^{5, 101}_2 ∨ b^{5, 101}_1 ∨ b^{5, 101}_0 ∨ false c in DIMACS: -8729 8730 8731 0 c 3 does not represent an automaton state. c -(-b^{5, 101}_2 ∧ b^{5, 101}_1 ∧ b^{5, 101}_0 ∧ true) c in CNF: c b^{5, 101}_2 ∨ -b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ false c in DIMACS: 8729 -8730 -8731 0 c -3 does not represent an automaton state. c -( b^{5, 101}_2 ∧ b^{5, 101}_1 ∧ b^{5, 101}_0 ∧ true) c in CNF: c -b^{5, 101}_2 ∨ -b^{5, 101}_1 ∨ -b^{5, 101}_0 ∨ false c in DIMACS: -8729 -8730 -8731 0 c i = 102 c -2+1 --> -1 c ( b^{5, 102}_2 ∧ b^{5, 102}_1 ∧ -b^{5, 102}_0 ∧ p_510) -> ( b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ b^{5, 103}_0) c in CNF: c -b^{5, 102}_2 ∨ -b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ -p_510 ∨ b^{5, 103}_2 c -b^{5, 102}_2 ∨ -b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ -p_510 ∨ -b^{5, 103}_1 c -b^{5, 102}_2 ∨ -b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ -p_510 ∨ b^{5, 103}_0 c in DIMACS: -8732 -8733 8734 -510 8735 0 -8732 -8733 8734 -510 -8736 0 -8732 -8733 8734 -510 8737 0 c -1+1 --> 0 c ( b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ b^{5, 102}_0 ∧ p_510) -> (-b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ -b^{5, 103}_0) c in CNF: c -b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ -p_510 ∨ -b^{5, 103}_2 c -b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ -p_510 ∨ -b^{5, 103}_1 c -b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ -p_510 ∨ -b^{5, 103}_0 c in DIMACS: -8732 8733 -8734 -510 -8735 0 -8732 8733 -8734 -510 -8736 0 -8732 8733 -8734 -510 -8737 0 c 0+1 --> 1 c (-b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ -b^{5, 102}_0 ∧ p_510) -> (-b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ b^{5, 103}_0) c in CNF: c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ -p_510 ∨ -b^{5, 103}_2 c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ -p_510 ∨ -b^{5, 103}_1 c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ -p_510 ∨ b^{5, 103}_0 c in DIMACS: 8732 8733 8734 -510 -8735 0 8732 8733 8734 -510 -8736 0 8732 8733 8734 -510 8737 0 c 1+1 --> 2 c (-b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ b^{5, 102}_0 ∧ p_510) -> (-b^{5, 103}_2 ∧ b^{5, 103}_1 ∧ -b^{5, 103}_0) c in CNF: c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ -p_510 ∨ -b^{5, 103}_2 c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ -p_510 ∨ b^{5, 103}_1 c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ -p_510 ∨ -b^{5, 103}_0 c in DIMACS: 8732 8733 -8734 -510 -8735 0 8732 8733 -8734 -510 8736 0 8732 8733 -8734 -510 -8737 0 c 2+1 --> break c (-b^{5, 102}_2 ∧ b^{5, 102}_1 ∧ -b^{5, 102}_0 ∧ p_510) -> break c in CNF: c b^{5, 102}_2 ∨ -b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ -p_510 ∨ break c in DIMACS: 8732 -8733 8734 -510 1162 0 c 2-1 --> 1 c (-b^{5, 102}_2 ∧ b^{5, 102}_1 ∧ -b^{5, 102}_0 ∧ -p_510) -> (-b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ b^{5, 103}_0) c in CNF: c b^{5, 102}_2 ∨ -b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ p_510 ∨ -b^{5, 103}_2 c b^{5, 102}_2 ∨ -b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ p_510 ∨ -b^{5, 103}_1 c b^{5, 102}_2 ∨ -b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ p_510 ∨ b^{5, 103}_0 c in DIMACS: 8732 -8733 8734 510 -8735 0 8732 -8733 8734 510 -8736 0 8732 -8733 8734 510 8737 0 c 1-1 --> 0 c (-b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ b^{5, 102}_0 ∧ -p_510) -> (-b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ -b^{5, 103}_0) c in CNF: c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ p_510 ∨ -b^{5, 103}_2 c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ p_510 ∨ -b^{5, 103}_1 c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ p_510 ∨ -b^{5, 103}_0 c in DIMACS: 8732 8733 -8734 510 -8735 0 8732 8733 -8734 510 -8736 0 8732 8733 -8734 510 -8737 0 c 0-1 --> -1 c (-b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ -b^{5, 102}_0 ∧ -p_510) -> ( b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ b^{5, 103}_0) c in CNF: c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ p_510 ∨ b^{5, 103}_2 c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ p_510 ∨ -b^{5, 103}_1 c b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ p_510 ∨ b^{5, 103}_0 c in DIMACS: 8732 8733 8734 510 8735 0 8732 8733 8734 510 -8736 0 8732 8733 8734 510 8737 0 c -1-1 --> -2 c ( b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ b^{5, 102}_0 ∧ -p_510) -> ( b^{5, 103}_2 ∧ b^{5, 103}_1 ∧ -b^{5, 103}_0) c in CNF: c -b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ p_510 ∨ b^{5, 103}_2 c -b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ p_510 ∨ b^{5, 103}_1 c -b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ p_510 ∨ -b^{5, 103}_0 c in DIMACS: -8732 8733 -8734 510 8735 0 -8732 8733 -8734 510 8736 0 -8732 8733 -8734 510 -8737 0 c -2-1 --> break c ( b^{5, 102}_2 ∧ b^{5, 102}_1 ∧ -b^{5, 102}_0 ∧ -p_510) -> break c in CNF: c -b^{5, 102}_2 ∨ -b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ p_510 ∨ break c in DIMACS: -8732 -8733 8734 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 102}_2 ∧ -b^{5, 102}_1 ∧ -b^{5, 102}_0 ∧ true) c in CNF: c -b^{5, 102}_2 ∨ b^{5, 102}_1 ∨ b^{5, 102}_0 ∨ false c in DIMACS: -8732 8733 8734 0 c 3 does not represent an automaton state. c -(-b^{5, 102}_2 ∧ b^{5, 102}_1 ∧ b^{5, 102}_0 ∧ true) c in CNF: c b^{5, 102}_2 ∨ -b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ false c in DIMACS: 8732 -8733 -8734 0 c -3 does not represent an automaton state. c -( b^{5, 102}_2 ∧ b^{5, 102}_1 ∧ b^{5, 102}_0 ∧ true) c in CNF: c -b^{5, 102}_2 ∨ -b^{5, 102}_1 ∨ -b^{5, 102}_0 ∨ false c in DIMACS: -8732 -8733 -8734 0 c i = 103 c -2+1 --> -1 c ( b^{5, 103}_2 ∧ b^{5, 103}_1 ∧ -b^{5, 103}_0 ∧ p_515) -> ( b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ b^{5, 104}_0) c in CNF: c -b^{5, 103}_2 ∨ -b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ -p_515 ∨ b^{5, 104}_2 c -b^{5, 103}_2 ∨ -b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ -p_515 ∨ -b^{5, 104}_1 c -b^{5, 103}_2 ∨ -b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ -p_515 ∨ b^{5, 104}_0 c in DIMACS: -8735 -8736 8737 -515 8738 0 -8735 -8736 8737 -515 -8739 0 -8735 -8736 8737 -515 8740 0 c -1+1 --> 0 c ( b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ b^{5, 103}_0 ∧ p_515) -> (-b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ -b^{5, 104}_0) c in CNF: c -b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ -p_515 ∨ -b^{5, 104}_2 c -b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ -p_515 ∨ -b^{5, 104}_1 c -b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ -p_515 ∨ -b^{5, 104}_0 c in DIMACS: -8735 8736 -8737 -515 -8738 0 -8735 8736 -8737 -515 -8739 0 -8735 8736 -8737 -515 -8740 0 c 0+1 --> 1 c (-b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ -b^{5, 103}_0 ∧ p_515) -> (-b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ b^{5, 104}_0) c in CNF: c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ -p_515 ∨ -b^{5, 104}_2 c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ -p_515 ∨ -b^{5, 104}_1 c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ -p_515 ∨ b^{5, 104}_0 c in DIMACS: 8735 8736 8737 -515 -8738 0 8735 8736 8737 -515 -8739 0 8735 8736 8737 -515 8740 0 c 1+1 --> 2 c (-b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ b^{5, 103}_0 ∧ p_515) -> (-b^{5, 104}_2 ∧ b^{5, 104}_1 ∧ -b^{5, 104}_0) c in CNF: c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ -p_515 ∨ -b^{5, 104}_2 c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ -p_515 ∨ b^{5, 104}_1 c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ -p_515 ∨ -b^{5, 104}_0 c in DIMACS: 8735 8736 -8737 -515 -8738 0 8735 8736 -8737 -515 8739 0 8735 8736 -8737 -515 -8740 0 c 2+1 --> break c (-b^{5, 103}_2 ∧ b^{5, 103}_1 ∧ -b^{5, 103}_0 ∧ p_515) -> break c in CNF: c b^{5, 103}_2 ∨ -b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ -p_515 ∨ break c in DIMACS: 8735 -8736 8737 -515 1162 0 c 2-1 --> 1 c (-b^{5, 103}_2 ∧ b^{5, 103}_1 ∧ -b^{5, 103}_0 ∧ -p_515) -> (-b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ b^{5, 104}_0) c in CNF: c b^{5, 103}_2 ∨ -b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ p_515 ∨ -b^{5, 104}_2 c b^{5, 103}_2 ∨ -b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ p_515 ∨ -b^{5, 104}_1 c b^{5, 103}_2 ∨ -b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ p_515 ∨ b^{5, 104}_0 c in DIMACS: 8735 -8736 8737 515 -8738 0 8735 -8736 8737 515 -8739 0 8735 -8736 8737 515 8740 0 c 1-1 --> 0 c (-b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ b^{5, 103}_0 ∧ -p_515) -> (-b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ -b^{5, 104}_0) c in CNF: c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ p_515 ∨ -b^{5, 104}_2 c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ p_515 ∨ -b^{5, 104}_1 c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ p_515 ∨ -b^{5, 104}_0 c in DIMACS: 8735 8736 -8737 515 -8738 0 8735 8736 -8737 515 -8739 0 8735 8736 -8737 515 -8740 0 c 0-1 --> -1 c (-b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ -b^{5, 103}_0 ∧ -p_515) -> ( b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ b^{5, 104}_0) c in CNF: c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ p_515 ∨ b^{5, 104}_2 c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ p_515 ∨ -b^{5, 104}_1 c b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ p_515 ∨ b^{5, 104}_0 c in DIMACS: 8735 8736 8737 515 8738 0 8735 8736 8737 515 -8739 0 8735 8736 8737 515 8740 0 c -1-1 --> -2 c ( b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ b^{5, 103}_0 ∧ -p_515) -> ( b^{5, 104}_2 ∧ b^{5, 104}_1 ∧ -b^{5, 104}_0) c in CNF: c -b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ p_515 ∨ b^{5, 104}_2 c -b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ p_515 ∨ b^{5, 104}_1 c -b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ p_515 ∨ -b^{5, 104}_0 c in DIMACS: -8735 8736 -8737 515 8738 0 -8735 8736 -8737 515 8739 0 -8735 8736 -8737 515 -8740 0 c -2-1 --> break c ( b^{5, 103}_2 ∧ b^{5, 103}_1 ∧ -b^{5, 103}_0 ∧ -p_515) -> break c in CNF: c -b^{5, 103}_2 ∨ -b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ p_515 ∨ break c in DIMACS: -8735 -8736 8737 515 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 103}_2 ∧ -b^{5, 103}_1 ∧ -b^{5, 103}_0 ∧ true) c in CNF: c -b^{5, 103}_2 ∨ b^{5, 103}_1 ∨ b^{5, 103}_0 ∨ false c in DIMACS: -8735 8736 8737 0 c 3 does not represent an automaton state. c -(-b^{5, 103}_2 ∧ b^{5, 103}_1 ∧ b^{5, 103}_0 ∧ true) c in CNF: c b^{5, 103}_2 ∨ -b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ false c in DIMACS: 8735 -8736 -8737 0 c -3 does not represent an automaton state. c -( b^{5, 103}_2 ∧ b^{5, 103}_1 ∧ b^{5, 103}_0 ∧ true) c in CNF: c -b^{5, 103}_2 ∨ -b^{5, 103}_1 ∨ -b^{5, 103}_0 ∨ false c in DIMACS: -8735 -8736 -8737 0 c i = 104 c -2+1 --> -1 c ( b^{5, 104}_2 ∧ b^{5, 104}_1 ∧ -b^{5, 104}_0 ∧ p_520) -> ( b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ b^{5, 105}_0) c in CNF: c -b^{5, 104}_2 ∨ -b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ -p_520 ∨ b^{5, 105}_2 c -b^{5, 104}_2 ∨ -b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ -p_520 ∨ -b^{5, 105}_1 c -b^{5, 104}_2 ∨ -b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ -p_520 ∨ b^{5, 105}_0 c in DIMACS: -8738 -8739 8740 -520 8741 0 -8738 -8739 8740 -520 -8742 0 -8738 -8739 8740 -520 8743 0 c -1+1 --> 0 c ( b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ b^{5, 104}_0 ∧ p_520) -> (-b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ -b^{5, 105}_0) c in CNF: c -b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ -p_520 ∨ -b^{5, 105}_2 c -b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ -p_520 ∨ -b^{5, 105}_1 c -b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ -p_520 ∨ -b^{5, 105}_0 c in DIMACS: -8738 8739 -8740 -520 -8741 0 -8738 8739 -8740 -520 -8742 0 -8738 8739 -8740 -520 -8743 0 c 0+1 --> 1 c (-b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ -b^{5, 104}_0 ∧ p_520) -> (-b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ b^{5, 105}_0) c in CNF: c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ -p_520 ∨ -b^{5, 105}_2 c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ -p_520 ∨ -b^{5, 105}_1 c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ -p_520 ∨ b^{5, 105}_0 c in DIMACS: 8738 8739 8740 -520 -8741 0 8738 8739 8740 -520 -8742 0 8738 8739 8740 -520 8743 0 c 1+1 --> 2 c (-b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ b^{5, 104}_0 ∧ p_520) -> (-b^{5, 105}_2 ∧ b^{5, 105}_1 ∧ -b^{5, 105}_0) c in CNF: c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ -p_520 ∨ -b^{5, 105}_2 c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ -p_520 ∨ b^{5, 105}_1 c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ -p_520 ∨ -b^{5, 105}_0 c in DIMACS: 8738 8739 -8740 -520 -8741 0 8738 8739 -8740 -520 8742 0 8738 8739 -8740 -520 -8743 0 c 2+1 --> break c (-b^{5, 104}_2 ∧ b^{5, 104}_1 ∧ -b^{5, 104}_0 ∧ p_520) -> break c in CNF: c b^{5, 104}_2 ∨ -b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ -p_520 ∨ break c in DIMACS: 8738 -8739 8740 -520 1162 0 c 2-1 --> 1 c (-b^{5, 104}_2 ∧ b^{5, 104}_1 ∧ -b^{5, 104}_0 ∧ -p_520) -> (-b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ b^{5, 105}_0) c in CNF: c b^{5, 104}_2 ∨ -b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ p_520 ∨ -b^{5, 105}_2 c b^{5, 104}_2 ∨ -b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ p_520 ∨ -b^{5, 105}_1 c b^{5, 104}_2 ∨ -b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ p_520 ∨ b^{5, 105}_0 c in DIMACS: 8738 -8739 8740 520 -8741 0 8738 -8739 8740 520 -8742 0 8738 -8739 8740 520 8743 0 c 1-1 --> 0 c (-b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ b^{5, 104}_0 ∧ -p_520) -> (-b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ -b^{5, 105}_0) c in CNF: c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ p_520 ∨ -b^{5, 105}_2 c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ p_520 ∨ -b^{5, 105}_1 c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ p_520 ∨ -b^{5, 105}_0 c in DIMACS: 8738 8739 -8740 520 -8741 0 8738 8739 -8740 520 -8742 0 8738 8739 -8740 520 -8743 0 c 0-1 --> -1 c (-b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ -b^{5, 104}_0 ∧ -p_520) -> ( b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ b^{5, 105}_0) c in CNF: c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ p_520 ∨ b^{5, 105}_2 c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ p_520 ∨ -b^{5, 105}_1 c b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ p_520 ∨ b^{5, 105}_0 c in DIMACS: 8738 8739 8740 520 8741 0 8738 8739 8740 520 -8742 0 8738 8739 8740 520 8743 0 c -1-1 --> -2 c ( b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ b^{5, 104}_0 ∧ -p_520) -> ( b^{5, 105}_2 ∧ b^{5, 105}_1 ∧ -b^{5, 105}_0) c in CNF: c -b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ p_520 ∨ b^{5, 105}_2 c -b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ p_520 ∨ b^{5, 105}_1 c -b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ p_520 ∨ -b^{5, 105}_0 c in DIMACS: -8738 8739 -8740 520 8741 0 -8738 8739 -8740 520 8742 0 -8738 8739 -8740 520 -8743 0 c -2-1 --> break c ( b^{5, 104}_2 ∧ b^{5, 104}_1 ∧ -b^{5, 104}_0 ∧ -p_520) -> break c in CNF: c -b^{5, 104}_2 ∨ -b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ p_520 ∨ break c in DIMACS: -8738 -8739 8740 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 104}_2 ∧ -b^{5, 104}_1 ∧ -b^{5, 104}_0 ∧ true) c in CNF: c -b^{5, 104}_2 ∨ b^{5, 104}_1 ∨ b^{5, 104}_0 ∨ false c in DIMACS: -8738 8739 8740 0 c 3 does not represent an automaton state. c -(-b^{5, 104}_2 ∧ b^{5, 104}_1 ∧ b^{5, 104}_0 ∧ true) c in CNF: c b^{5, 104}_2 ∨ -b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ false c in DIMACS: 8738 -8739 -8740 0 c -3 does not represent an automaton state. c -( b^{5, 104}_2 ∧ b^{5, 104}_1 ∧ b^{5, 104}_0 ∧ true) c in CNF: c -b^{5, 104}_2 ∨ -b^{5, 104}_1 ∨ -b^{5, 104}_0 ∨ false c in DIMACS: -8738 -8739 -8740 0 c i = 105 c -2+1 --> -1 c ( b^{5, 105}_2 ∧ b^{5, 105}_1 ∧ -b^{5, 105}_0 ∧ p_525) -> ( b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ b^{5, 106}_0) c in CNF: c -b^{5, 105}_2 ∨ -b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ -p_525 ∨ b^{5, 106}_2 c -b^{5, 105}_2 ∨ -b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ -p_525 ∨ -b^{5, 106}_1 c -b^{5, 105}_2 ∨ -b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ -p_525 ∨ b^{5, 106}_0 c in DIMACS: -8741 -8742 8743 -525 8744 0 -8741 -8742 8743 -525 -8745 0 -8741 -8742 8743 -525 8746 0 c -1+1 --> 0 c ( b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ b^{5, 105}_0 ∧ p_525) -> (-b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ -b^{5, 106}_0) c in CNF: c -b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ -p_525 ∨ -b^{5, 106}_2 c -b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ -p_525 ∨ -b^{5, 106}_1 c -b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ -p_525 ∨ -b^{5, 106}_0 c in DIMACS: -8741 8742 -8743 -525 -8744 0 -8741 8742 -8743 -525 -8745 0 -8741 8742 -8743 -525 -8746 0 c 0+1 --> 1 c (-b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ -b^{5, 105}_0 ∧ p_525) -> (-b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ b^{5, 106}_0) c in CNF: c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ -p_525 ∨ -b^{5, 106}_2 c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ -p_525 ∨ -b^{5, 106}_1 c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ -p_525 ∨ b^{5, 106}_0 c in DIMACS: 8741 8742 8743 -525 -8744 0 8741 8742 8743 -525 -8745 0 8741 8742 8743 -525 8746 0 c 1+1 --> 2 c (-b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ b^{5, 105}_0 ∧ p_525) -> (-b^{5, 106}_2 ∧ b^{5, 106}_1 ∧ -b^{5, 106}_0) c in CNF: c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ -p_525 ∨ -b^{5, 106}_2 c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ -p_525 ∨ b^{5, 106}_1 c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ -p_525 ∨ -b^{5, 106}_0 c in DIMACS: 8741 8742 -8743 -525 -8744 0 8741 8742 -8743 -525 8745 0 8741 8742 -8743 -525 -8746 0 c 2+1 --> break c (-b^{5, 105}_2 ∧ b^{5, 105}_1 ∧ -b^{5, 105}_0 ∧ p_525) -> break c in CNF: c b^{5, 105}_2 ∨ -b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ -p_525 ∨ break c in DIMACS: 8741 -8742 8743 -525 1162 0 c 2-1 --> 1 c (-b^{5, 105}_2 ∧ b^{5, 105}_1 ∧ -b^{5, 105}_0 ∧ -p_525) -> (-b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ b^{5, 106}_0) c in CNF: c b^{5, 105}_2 ∨ -b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ p_525 ∨ -b^{5, 106}_2 c b^{5, 105}_2 ∨ -b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ p_525 ∨ -b^{5, 106}_1 c b^{5, 105}_2 ∨ -b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ p_525 ∨ b^{5, 106}_0 c in DIMACS: 8741 -8742 8743 525 -8744 0 8741 -8742 8743 525 -8745 0 8741 -8742 8743 525 8746 0 c 1-1 --> 0 c (-b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ b^{5, 105}_0 ∧ -p_525) -> (-b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ -b^{5, 106}_0) c in CNF: c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ p_525 ∨ -b^{5, 106}_2 c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ p_525 ∨ -b^{5, 106}_1 c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ p_525 ∨ -b^{5, 106}_0 c in DIMACS: 8741 8742 -8743 525 -8744 0 8741 8742 -8743 525 -8745 0 8741 8742 -8743 525 -8746 0 c 0-1 --> -1 c (-b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ -b^{5, 105}_0 ∧ -p_525) -> ( b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ b^{5, 106}_0) c in CNF: c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ p_525 ∨ b^{5, 106}_2 c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ p_525 ∨ -b^{5, 106}_1 c b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ p_525 ∨ b^{5, 106}_0 c in DIMACS: 8741 8742 8743 525 8744 0 8741 8742 8743 525 -8745 0 8741 8742 8743 525 8746 0 c -1-1 --> -2 c ( b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ b^{5, 105}_0 ∧ -p_525) -> ( b^{5, 106}_2 ∧ b^{5, 106}_1 ∧ -b^{5, 106}_0) c in CNF: c -b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ p_525 ∨ b^{5, 106}_2 c -b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ p_525 ∨ b^{5, 106}_1 c -b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ p_525 ∨ -b^{5, 106}_0 c in DIMACS: -8741 8742 -8743 525 8744 0 -8741 8742 -8743 525 8745 0 -8741 8742 -8743 525 -8746 0 c -2-1 --> break c ( b^{5, 105}_2 ∧ b^{5, 105}_1 ∧ -b^{5, 105}_0 ∧ -p_525) -> break c in CNF: c -b^{5, 105}_2 ∨ -b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ p_525 ∨ break c in DIMACS: -8741 -8742 8743 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 105}_2 ∧ -b^{5, 105}_1 ∧ -b^{5, 105}_0 ∧ true) c in CNF: c -b^{5, 105}_2 ∨ b^{5, 105}_1 ∨ b^{5, 105}_0 ∨ false c in DIMACS: -8741 8742 8743 0 c 3 does not represent an automaton state. c -(-b^{5, 105}_2 ∧ b^{5, 105}_1 ∧ b^{5, 105}_0 ∧ true) c in CNF: c b^{5, 105}_2 ∨ -b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ false c in DIMACS: 8741 -8742 -8743 0 c -3 does not represent an automaton state. c -( b^{5, 105}_2 ∧ b^{5, 105}_1 ∧ b^{5, 105}_0 ∧ true) c in CNF: c -b^{5, 105}_2 ∨ -b^{5, 105}_1 ∨ -b^{5, 105}_0 ∨ false c in DIMACS: -8741 -8742 -8743 0 c i = 106 c -2+1 --> -1 c ( b^{5, 106}_2 ∧ b^{5, 106}_1 ∧ -b^{5, 106}_0 ∧ p_530) -> ( b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ b^{5, 107}_0) c in CNF: c -b^{5, 106}_2 ∨ -b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ -p_530 ∨ b^{5, 107}_2 c -b^{5, 106}_2 ∨ -b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ -p_530 ∨ -b^{5, 107}_1 c -b^{5, 106}_2 ∨ -b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ -p_530 ∨ b^{5, 107}_0 c in DIMACS: -8744 -8745 8746 -530 8747 0 -8744 -8745 8746 -530 -8748 0 -8744 -8745 8746 -530 8749 0 c -1+1 --> 0 c ( b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ b^{5, 106}_0 ∧ p_530) -> (-b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ -b^{5, 107}_0) c in CNF: c -b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ -p_530 ∨ -b^{5, 107}_2 c -b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ -p_530 ∨ -b^{5, 107}_1 c -b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ -p_530 ∨ -b^{5, 107}_0 c in DIMACS: -8744 8745 -8746 -530 -8747 0 -8744 8745 -8746 -530 -8748 0 -8744 8745 -8746 -530 -8749 0 c 0+1 --> 1 c (-b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ -b^{5, 106}_0 ∧ p_530) -> (-b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ b^{5, 107}_0) c in CNF: c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ -p_530 ∨ -b^{5, 107}_2 c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ -p_530 ∨ -b^{5, 107}_1 c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ -p_530 ∨ b^{5, 107}_0 c in DIMACS: 8744 8745 8746 -530 -8747 0 8744 8745 8746 -530 -8748 0 8744 8745 8746 -530 8749 0 c 1+1 --> 2 c (-b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ b^{5, 106}_0 ∧ p_530) -> (-b^{5, 107}_2 ∧ b^{5, 107}_1 ∧ -b^{5, 107}_0) c in CNF: c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ -p_530 ∨ -b^{5, 107}_2 c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ -p_530 ∨ b^{5, 107}_1 c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ -p_530 ∨ -b^{5, 107}_0 c in DIMACS: 8744 8745 -8746 -530 -8747 0 8744 8745 -8746 -530 8748 0 8744 8745 -8746 -530 -8749 0 c 2+1 --> break c (-b^{5, 106}_2 ∧ b^{5, 106}_1 ∧ -b^{5, 106}_0 ∧ p_530) -> break c in CNF: c b^{5, 106}_2 ∨ -b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ -p_530 ∨ break c in DIMACS: 8744 -8745 8746 -530 1162 0 c 2-1 --> 1 c (-b^{5, 106}_2 ∧ b^{5, 106}_1 ∧ -b^{5, 106}_0 ∧ -p_530) -> (-b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ b^{5, 107}_0) c in CNF: c b^{5, 106}_2 ∨ -b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ p_530 ∨ -b^{5, 107}_2 c b^{5, 106}_2 ∨ -b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ p_530 ∨ -b^{5, 107}_1 c b^{5, 106}_2 ∨ -b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ p_530 ∨ b^{5, 107}_0 c in DIMACS: 8744 -8745 8746 530 -8747 0 8744 -8745 8746 530 -8748 0 8744 -8745 8746 530 8749 0 c 1-1 --> 0 c (-b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ b^{5, 106}_0 ∧ -p_530) -> (-b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ -b^{5, 107}_0) c in CNF: c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ p_530 ∨ -b^{5, 107}_2 c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ p_530 ∨ -b^{5, 107}_1 c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ p_530 ∨ -b^{5, 107}_0 c in DIMACS: 8744 8745 -8746 530 -8747 0 8744 8745 -8746 530 -8748 0 8744 8745 -8746 530 -8749 0 c 0-1 --> -1 c (-b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ -b^{5, 106}_0 ∧ -p_530) -> ( b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ b^{5, 107}_0) c in CNF: c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ p_530 ∨ b^{5, 107}_2 c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ p_530 ∨ -b^{5, 107}_1 c b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ p_530 ∨ b^{5, 107}_0 c in DIMACS: 8744 8745 8746 530 8747 0 8744 8745 8746 530 -8748 0 8744 8745 8746 530 8749 0 c -1-1 --> -2 c ( b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ b^{5, 106}_0 ∧ -p_530) -> ( b^{5, 107}_2 ∧ b^{5, 107}_1 ∧ -b^{5, 107}_0) c in CNF: c -b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ p_530 ∨ b^{5, 107}_2 c -b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ p_530 ∨ b^{5, 107}_1 c -b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ p_530 ∨ -b^{5, 107}_0 c in DIMACS: -8744 8745 -8746 530 8747 0 -8744 8745 -8746 530 8748 0 -8744 8745 -8746 530 -8749 0 c -2-1 --> break c ( b^{5, 106}_2 ∧ b^{5, 106}_1 ∧ -b^{5, 106}_0 ∧ -p_530) -> break c in CNF: c -b^{5, 106}_2 ∨ -b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ p_530 ∨ break c in DIMACS: -8744 -8745 8746 530 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 106}_2 ∧ -b^{5, 106}_1 ∧ -b^{5, 106}_0 ∧ true) c in CNF: c -b^{5, 106}_2 ∨ b^{5, 106}_1 ∨ b^{5, 106}_0 ∨ false c in DIMACS: -8744 8745 8746 0 c 3 does not represent an automaton state. c -(-b^{5, 106}_2 ∧ b^{5, 106}_1 ∧ b^{5, 106}_0 ∧ true) c in CNF: c b^{5, 106}_2 ∨ -b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ false c in DIMACS: 8744 -8745 -8746 0 c -3 does not represent an automaton state. c -( b^{5, 106}_2 ∧ b^{5, 106}_1 ∧ b^{5, 106}_0 ∧ true) c in CNF: c -b^{5, 106}_2 ∨ -b^{5, 106}_1 ∨ -b^{5, 106}_0 ∨ false c in DIMACS: -8744 -8745 -8746 0 c i = 107 c -2+1 --> -1 c ( b^{5, 107}_2 ∧ b^{5, 107}_1 ∧ -b^{5, 107}_0 ∧ p_535) -> ( b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ b^{5, 108}_0) c in CNF: c -b^{5, 107}_2 ∨ -b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ -p_535 ∨ b^{5, 108}_2 c -b^{5, 107}_2 ∨ -b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ -p_535 ∨ -b^{5, 108}_1 c -b^{5, 107}_2 ∨ -b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ -p_535 ∨ b^{5, 108}_0 c in DIMACS: -8747 -8748 8749 -535 8750 0 -8747 -8748 8749 -535 -8751 0 -8747 -8748 8749 -535 8752 0 c -1+1 --> 0 c ( b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ b^{5, 107}_0 ∧ p_535) -> (-b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ -b^{5, 108}_0) c in CNF: c -b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ -p_535 ∨ -b^{5, 108}_2 c -b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ -p_535 ∨ -b^{5, 108}_1 c -b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ -p_535 ∨ -b^{5, 108}_0 c in DIMACS: -8747 8748 -8749 -535 -8750 0 -8747 8748 -8749 -535 -8751 0 -8747 8748 -8749 -535 -8752 0 c 0+1 --> 1 c (-b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ -b^{5, 107}_0 ∧ p_535) -> (-b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ b^{5, 108}_0) c in CNF: c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ -p_535 ∨ -b^{5, 108}_2 c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ -p_535 ∨ -b^{5, 108}_1 c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ -p_535 ∨ b^{5, 108}_0 c in DIMACS: 8747 8748 8749 -535 -8750 0 8747 8748 8749 -535 -8751 0 8747 8748 8749 -535 8752 0 c 1+1 --> 2 c (-b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ b^{5, 107}_0 ∧ p_535) -> (-b^{5, 108}_2 ∧ b^{5, 108}_1 ∧ -b^{5, 108}_0) c in CNF: c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ -p_535 ∨ -b^{5, 108}_2 c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ -p_535 ∨ b^{5, 108}_1 c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ -p_535 ∨ -b^{5, 108}_0 c in DIMACS: 8747 8748 -8749 -535 -8750 0 8747 8748 -8749 -535 8751 0 8747 8748 -8749 -535 -8752 0 c 2+1 --> break c (-b^{5, 107}_2 ∧ b^{5, 107}_1 ∧ -b^{5, 107}_0 ∧ p_535) -> break c in CNF: c b^{5, 107}_2 ∨ -b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ -p_535 ∨ break c in DIMACS: 8747 -8748 8749 -535 1162 0 c 2-1 --> 1 c (-b^{5, 107}_2 ∧ b^{5, 107}_1 ∧ -b^{5, 107}_0 ∧ -p_535) -> (-b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ b^{5, 108}_0) c in CNF: c b^{5, 107}_2 ∨ -b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ p_535 ∨ -b^{5, 108}_2 c b^{5, 107}_2 ∨ -b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ p_535 ∨ -b^{5, 108}_1 c b^{5, 107}_2 ∨ -b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ p_535 ∨ b^{5, 108}_0 c in DIMACS: 8747 -8748 8749 535 -8750 0 8747 -8748 8749 535 -8751 0 8747 -8748 8749 535 8752 0 c 1-1 --> 0 c (-b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ b^{5, 107}_0 ∧ -p_535) -> (-b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ -b^{5, 108}_0) c in CNF: c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ p_535 ∨ -b^{5, 108}_2 c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ p_535 ∨ -b^{5, 108}_1 c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ p_535 ∨ -b^{5, 108}_0 c in DIMACS: 8747 8748 -8749 535 -8750 0 8747 8748 -8749 535 -8751 0 8747 8748 -8749 535 -8752 0 c 0-1 --> -1 c (-b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ -b^{5, 107}_0 ∧ -p_535) -> ( b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ b^{5, 108}_0) c in CNF: c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ p_535 ∨ b^{5, 108}_2 c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ p_535 ∨ -b^{5, 108}_1 c b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ p_535 ∨ b^{5, 108}_0 c in DIMACS: 8747 8748 8749 535 8750 0 8747 8748 8749 535 -8751 0 8747 8748 8749 535 8752 0 c -1-1 --> -2 c ( b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ b^{5, 107}_0 ∧ -p_535) -> ( b^{5, 108}_2 ∧ b^{5, 108}_1 ∧ -b^{5, 108}_0) c in CNF: c -b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ p_535 ∨ b^{5, 108}_2 c -b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ p_535 ∨ b^{5, 108}_1 c -b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ p_535 ∨ -b^{5, 108}_0 c in DIMACS: -8747 8748 -8749 535 8750 0 -8747 8748 -8749 535 8751 0 -8747 8748 -8749 535 -8752 0 c -2-1 --> break c ( b^{5, 107}_2 ∧ b^{5, 107}_1 ∧ -b^{5, 107}_0 ∧ -p_535) -> break c in CNF: c -b^{5, 107}_2 ∨ -b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ p_535 ∨ break c in DIMACS: -8747 -8748 8749 535 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 107}_2 ∧ -b^{5, 107}_1 ∧ -b^{5, 107}_0 ∧ true) c in CNF: c -b^{5, 107}_2 ∨ b^{5, 107}_1 ∨ b^{5, 107}_0 ∨ false c in DIMACS: -8747 8748 8749 0 c 3 does not represent an automaton state. c -(-b^{5, 107}_2 ∧ b^{5, 107}_1 ∧ b^{5, 107}_0 ∧ true) c in CNF: c b^{5, 107}_2 ∨ -b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ false c in DIMACS: 8747 -8748 -8749 0 c -3 does not represent an automaton state. c -( b^{5, 107}_2 ∧ b^{5, 107}_1 ∧ b^{5, 107}_0 ∧ true) c in CNF: c -b^{5, 107}_2 ∨ -b^{5, 107}_1 ∨ -b^{5, 107}_0 ∨ false c in DIMACS: -8747 -8748 -8749 0 c i = 108 c -2+1 --> -1 c ( b^{5, 108}_2 ∧ b^{5, 108}_1 ∧ -b^{5, 108}_0 ∧ p_540) -> ( b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ b^{5, 109}_0) c in CNF: c -b^{5, 108}_2 ∨ -b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ -p_540 ∨ b^{5, 109}_2 c -b^{5, 108}_2 ∨ -b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ -p_540 ∨ -b^{5, 109}_1 c -b^{5, 108}_2 ∨ -b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ -p_540 ∨ b^{5, 109}_0 c in DIMACS: -8750 -8751 8752 -540 8753 0 -8750 -8751 8752 -540 -8754 0 -8750 -8751 8752 -540 8755 0 c -1+1 --> 0 c ( b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ b^{5, 108}_0 ∧ p_540) -> (-b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ -b^{5, 109}_0) c in CNF: c -b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ -p_540 ∨ -b^{5, 109}_2 c -b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ -p_540 ∨ -b^{5, 109}_1 c -b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ -p_540 ∨ -b^{5, 109}_0 c in DIMACS: -8750 8751 -8752 -540 -8753 0 -8750 8751 -8752 -540 -8754 0 -8750 8751 -8752 -540 -8755 0 c 0+1 --> 1 c (-b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ -b^{5, 108}_0 ∧ p_540) -> (-b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ b^{5, 109}_0) c in CNF: c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ -p_540 ∨ -b^{5, 109}_2 c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ -p_540 ∨ -b^{5, 109}_1 c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ -p_540 ∨ b^{5, 109}_0 c in DIMACS: 8750 8751 8752 -540 -8753 0 8750 8751 8752 -540 -8754 0 8750 8751 8752 -540 8755 0 c 1+1 --> 2 c (-b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ b^{5, 108}_0 ∧ p_540) -> (-b^{5, 109}_2 ∧ b^{5, 109}_1 ∧ -b^{5, 109}_0) c in CNF: c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ -p_540 ∨ -b^{5, 109}_2 c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ -p_540 ∨ b^{5, 109}_1 c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ -p_540 ∨ -b^{5, 109}_0 c in DIMACS: 8750 8751 -8752 -540 -8753 0 8750 8751 -8752 -540 8754 0 8750 8751 -8752 -540 -8755 0 c 2+1 --> break c (-b^{5, 108}_2 ∧ b^{5, 108}_1 ∧ -b^{5, 108}_0 ∧ p_540) -> break c in CNF: c b^{5, 108}_2 ∨ -b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ -p_540 ∨ break c in DIMACS: 8750 -8751 8752 -540 1162 0 c 2-1 --> 1 c (-b^{5, 108}_2 ∧ b^{5, 108}_1 ∧ -b^{5, 108}_0 ∧ -p_540) -> (-b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ b^{5, 109}_0) c in CNF: c b^{5, 108}_2 ∨ -b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ p_540 ∨ -b^{5, 109}_2 c b^{5, 108}_2 ∨ -b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ p_540 ∨ -b^{5, 109}_1 c b^{5, 108}_2 ∨ -b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ p_540 ∨ b^{5, 109}_0 c in DIMACS: 8750 -8751 8752 540 -8753 0 8750 -8751 8752 540 -8754 0 8750 -8751 8752 540 8755 0 c 1-1 --> 0 c (-b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ b^{5, 108}_0 ∧ -p_540) -> (-b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ -b^{5, 109}_0) c in CNF: c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ p_540 ∨ -b^{5, 109}_2 c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ p_540 ∨ -b^{5, 109}_1 c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ p_540 ∨ -b^{5, 109}_0 c in DIMACS: 8750 8751 -8752 540 -8753 0 8750 8751 -8752 540 -8754 0 8750 8751 -8752 540 -8755 0 c 0-1 --> -1 c (-b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ -b^{5, 108}_0 ∧ -p_540) -> ( b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ b^{5, 109}_0) c in CNF: c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ p_540 ∨ b^{5, 109}_2 c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ p_540 ∨ -b^{5, 109}_1 c b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ p_540 ∨ b^{5, 109}_0 c in DIMACS: 8750 8751 8752 540 8753 0 8750 8751 8752 540 -8754 0 8750 8751 8752 540 8755 0 c -1-1 --> -2 c ( b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ b^{5, 108}_0 ∧ -p_540) -> ( b^{5, 109}_2 ∧ b^{5, 109}_1 ∧ -b^{5, 109}_0) c in CNF: c -b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ p_540 ∨ b^{5, 109}_2 c -b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ p_540 ∨ b^{5, 109}_1 c -b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ p_540 ∨ -b^{5, 109}_0 c in DIMACS: -8750 8751 -8752 540 8753 0 -8750 8751 -8752 540 8754 0 -8750 8751 -8752 540 -8755 0 c -2-1 --> break c ( b^{5, 108}_2 ∧ b^{5, 108}_1 ∧ -b^{5, 108}_0 ∧ -p_540) -> break c in CNF: c -b^{5, 108}_2 ∨ -b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ p_540 ∨ break c in DIMACS: -8750 -8751 8752 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 108}_2 ∧ -b^{5, 108}_1 ∧ -b^{5, 108}_0 ∧ true) c in CNF: c -b^{5, 108}_2 ∨ b^{5, 108}_1 ∨ b^{5, 108}_0 ∨ false c in DIMACS: -8750 8751 8752 0 c 3 does not represent an automaton state. c -(-b^{5, 108}_2 ∧ b^{5, 108}_1 ∧ b^{5, 108}_0 ∧ true) c in CNF: c b^{5, 108}_2 ∨ -b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ false c in DIMACS: 8750 -8751 -8752 0 c -3 does not represent an automaton state. c -( b^{5, 108}_2 ∧ b^{5, 108}_1 ∧ b^{5, 108}_0 ∧ true) c in CNF: c -b^{5, 108}_2 ∨ -b^{5, 108}_1 ∨ -b^{5, 108}_0 ∨ false c in DIMACS: -8750 -8751 -8752 0 c i = 109 c -2+1 --> -1 c ( b^{5, 109}_2 ∧ b^{5, 109}_1 ∧ -b^{5, 109}_0 ∧ p_545) -> ( b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ b^{5, 110}_0) c in CNF: c -b^{5, 109}_2 ∨ -b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ -p_545 ∨ b^{5, 110}_2 c -b^{5, 109}_2 ∨ -b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ -p_545 ∨ -b^{5, 110}_1 c -b^{5, 109}_2 ∨ -b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ -p_545 ∨ b^{5, 110}_0 c in DIMACS: -8753 -8754 8755 -545 8756 0 -8753 -8754 8755 -545 -8757 0 -8753 -8754 8755 -545 8758 0 c -1+1 --> 0 c ( b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ b^{5, 109}_0 ∧ p_545) -> (-b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ -b^{5, 110}_0) c in CNF: c -b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ -p_545 ∨ -b^{5, 110}_2 c -b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ -p_545 ∨ -b^{5, 110}_1 c -b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ -p_545 ∨ -b^{5, 110}_0 c in DIMACS: -8753 8754 -8755 -545 -8756 0 -8753 8754 -8755 -545 -8757 0 -8753 8754 -8755 -545 -8758 0 c 0+1 --> 1 c (-b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ -b^{5, 109}_0 ∧ p_545) -> (-b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ b^{5, 110}_0) c in CNF: c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ -p_545 ∨ -b^{5, 110}_2 c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ -p_545 ∨ -b^{5, 110}_1 c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ -p_545 ∨ b^{5, 110}_0 c in DIMACS: 8753 8754 8755 -545 -8756 0 8753 8754 8755 -545 -8757 0 8753 8754 8755 -545 8758 0 c 1+1 --> 2 c (-b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ b^{5, 109}_0 ∧ p_545) -> (-b^{5, 110}_2 ∧ b^{5, 110}_1 ∧ -b^{5, 110}_0) c in CNF: c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ -p_545 ∨ -b^{5, 110}_2 c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ -p_545 ∨ b^{5, 110}_1 c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ -p_545 ∨ -b^{5, 110}_0 c in DIMACS: 8753 8754 -8755 -545 -8756 0 8753 8754 -8755 -545 8757 0 8753 8754 -8755 -545 -8758 0 c 2+1 --> break c (-b^{5, 109}_2 ∧ b^{5, 109}_1 ∧ -b^{5, 109}_0 ∧ p_545) -> break c in CNF: c b^{5, 109}_2 ∨ -b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ -p_545 ∨ break c in DIMACS: 8753 -8754 8755 -545 1162 0 c 2-1 --> 1 c (-b^{5, 109}_2 ∧ b^{5, 109}_1 ∧ -b^{5, 109}_0 ∧ -p_545) -> (-b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ b^{5, 110}_0) c in CNF: c b^{5, 109}_2 ∨ -b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ p_545 ∨ -b^{5, 110}_2 c b^{5, 109}_2 ∨ -b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ p_545 ∨ -b^{5, 110}_1 c b^{5, 109}_2 ∨ -b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ p_545 ∨ b^{5, 110}_0 c in DIMACS: 8753 -8754 8755 545 -8756 0 8753 -8754 8755 545 -8757 0 8753 -8754 8755 545 8758 0 c 1-1 --> 0 c (-b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ b^{5, 109}_0 ∧ -p_545) -> (-b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ -b^{5, 110}_0) c in CNF: c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ p_545 ∨ -b^{5, 110}_2 c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ p_545 ∨ -b^{5, 110}_1 c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ p_545 ∨ -b^{5, 110}_0 c in DIMACS: 8753 8754 -8755 545 -8756 0 8753 8754 -8755 545 -8757 0 8753 8754 -8755 545 -8758 0 c 0-1 --> -1 c (-b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ -b^{5, 109}_0 ∧ -p_545) -> ( b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ b^{5, 110}_0) c in CNF: c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ p_545 ∨ b^{5, 110}_2 c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ p_545 ∨ -b^{5, 110}_1 c b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ p_545 ∨ b^{5, 110}_0 c in DIMACS: 8753 8754 8755 545 8756 0 8753 8754 8755 545 -8757 0 8753 8754 8755 545 8758 0 c -1-1 --> -2 c ( b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ b^{5, 109}_0 ∧ -p_545) -> ( b^{5, 110}_2 ∧ b^{5, 110}_1 ∧ -b^{5, 110}_0) c in CNF: c -b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ p_545 ∨ b^{5, 110}_2 c -b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ p_545 ∨ b^{5, 110}_1 c -b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ p_545 ∨ -b^{5, 110}_0 c in DIMACS: -8753 8754 -8755 545 8756 0 -8753 8754 -8755 545 8757 0 -8753 8754 -8755 545 -8758 0 c -2-1 --> break c ( b^{5, 109}_2 ∧ b^{5, 109}_1 ∧ -b^{5, 109}_0 ∧ -p_545) -> break c in CNF: c -b^{5, 109}_2 ∨ -b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ p_545 ∨ break c in DIMACS: -8753 -8754 8755 545 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 109}_2 ∧ -b^{5, 109}_1 ∧ -b^{5, 109}_0 ∧ true) c in CNF: c -b^{5, 109}_2 ∨ b^{5, 109}_1 ∨ b^{5, 109}_0 ∨ false c in DIMACS: -8753 8754 8755 0 c 3 does not represent an automaton state. c -(-b^{5, 109}_2 ∧ b^{5, 109}_1 ∧ b^{5, 109}_0 ∧ true) c in CNF: c b^{5, 109}_2 ∨ -b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ false c in DIMACS: 8753 -8754 -8755 0 c -3 does not represent an automaton state. c -( b^{5, 109}_2 ∧ b^{5, 109}_1 ∧ b^{5, 109}_0 ∧ true) c in CNF: c -b^{5, 109}_2 ∨ -b^{5, 109}_1 ∨ -b^{5, 109}_0 ∨ false c in DIMACS: -8753 -8754 -8755 0 c i = 110 c -2+1 --> -1 c ( b^{5, 110}_2 ∧ b^{5, 110}_1 ∧ -b^{5, 110}_0 ∧ p_550) -> ( b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ b^{5, 111}_0) c in CNF: c -b^{5, 110}_2 ∨ -b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ -p_550 ∨ b^{5, 111}_2 c -b^{5, 110}_2 ∨ -b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ -p_550 ∨ -b^{5, 111}_1 c -b^{5, 110}_2 ∨ -b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ -p_550 ∨ b^{5, 111}_0 c in DIMACS: -8756 -8757 8758 -550 8759 0 -8756 -8757 8758 -550 -8760 0 -8756 -8757 8758 -550 8761 0 c -1+1 --> 0 c ( b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ b^{5, 110}_0 ∧ p_550) -> (-b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ -b^{5, 111}_0) c in CNF: c -b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ -p_550 ∨ -b^{5, 111}_2 c -b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ -p_550 ∨ -b^{5, 111}_1 c -b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ -p_550 ∨ -b^{5, 111}_0 c in DIMACS: -8756 8757 -8758 -550 -8759 0 -8756 8757 -8758 -550 -8760 0 -8756 8757 -8758 -550 -8761 0 c 0+1 --> 1 c (-b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ -b^{5, 110}_0 ∧ p_550) -> (-b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ b^{5, 111}_0) c in CNF: c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ -p_550 ∨ -b^{5, 111}_2 c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ -p_550 ∨ -b^{5, 111}_1 c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ -p_550 ∨ b^{5, 111}_0 c in DIMACS: 8756 8757 8758 -550 -8759 0 8756 8757 8758 -550 -8760 0 8756 8757 8758 -550 8761 0 c 1+1 --> 2 c (-b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ b^{5, 110}_0 ∧ p_550) -> (-b^{5, 111}_2 ∧ b^{5, 111}_1 ∧ -b^{5, 111}_0) c in CNF: c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ -p_550 ∨ -b^{5, 111}_2 c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ -p_550 ∨ b^{5, 111}_1 c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ -p_550 ∨ -b^{5, 111}_0 c in DIMACS: 8756 8757 -8758 -550 -8759 0 8756 8757 -8758 -550 8760 0 8756 8757 -8758 -550 -8761 0 c 2+1 --> break c (-b^{5, 110}_2 ∧ b^{5, 110}_1 ∧ -b^{5, 110}_0 ∧ p_550) -> break c in CNF: c b^{5, 110}_2 ∨ -b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ -p_550 ∨ break c in DIMACS: 8756 -8757 8758 -550 1162 0 c 2-1 --> 1 c (-b^{5, 110}_2 ∧ b^{5, 110}_1 ∧ -b^{5, 110}_0 ∧ -p_550) -> (-b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ b^{5, 111}_0) c in CNF: c b^{5, 110}_2 ∨ -b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ p_550 ∨ -b^{5, 111}_2 c b^{5, 110}_2 ∨ -b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ p_550 ∨ -b^{5, 111}_1 c b^{5, 110}_2 ∨ -b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ p_550 ∨ b^{5, 111}_0 c in DIMACS: 8756 -8757 8758 550 -8759 0 8756 -8757 8758 550 -8760 0 8756 -8757 8758 550 8761 0 c 1-1 --> 0 c (-b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ b^{5, 110}_0 ∧ -p_550) -> (-b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ -b^{5, 111}_0) c in CNF: c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ p_550 ∨ -b^{5, 111}_2 c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ p_550 ∨ -b^{5, 111}_1 c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ p_550 ∨ -b^{5, 111}_0 c in DIMACS: 8756 8757 -8758 550 -8759 0 8756 8757 -8758 550 -8760 0 8756 8757 -8758 550 -8761 0 c 0-1 --> -1 c (-b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ -b^{5, 110}_0 ∧ -p_550) -> ( b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ b^{5, 111}_0) c in CNF: c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ p_550 ∨ b^{5, 111}_2 c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ p_550 ∨ -b^{5, 111}_1 c b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ p_550 ∨ b^{5, 111}_0 c in DIMACS: 8756 8757 8758 550 8759 0 8756 8757 8758 550 -8760 0 8756 8757 8758 550 8761 0 c -1-1 --> -2 c ( b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ b^{5, 110}_0 ∧ -p_550) -> ( b^{5, 111}_2 ∧ b^{5, 111}_1 ∧ -b^{5, 111}_0) c in CNF: c -b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ p_550 ∨ b^{5, 111}_2 c -b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ p_550 ∨ b^{5, 111}_1 c -b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ p_550 ∨ -b^{5, 111}_0 c in DIMACS: -8756 8757 -8758 550 8759 0 -8756 8757 -8758 550 8760 0 -8756 8757 -8758 550 -8761 0 c -2-1 --> break c ( b^{5, 110}_2 ∧ b^{5, 110}_1 ∧ -b^{5, 110}_0 ∧ -p_550) -> break c in CNF: c -b^{5, 110}_2 ∨ -b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ p_550 ∨ break c in DIMACS: -8756 -8757 8758 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 110}_2 ∧ -b^{5, 110}_1 ∧ -b^{5, 110}_0 ∧ true) c in CNF: c -b^{5, 110}_2 ∨ b^{5, 110}_1 ∨ b^{5, 110}_0 ∨ false c in DIMACS: -8756 8757 8758 0 c 3 does not represent an automaton state. c -(-b^{5, 110}_2 ∧ b^{5, 110}_1 ∧ b^{5, 110}_0 ∧ true) c in CNF: c b^{5, 110}_2 ∨ -b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ false c in DIMACS: 8756 -8757 -8758 0 c -3 does not represent an automaton state. c -( b^{5, 110}_2 ∧ b^{5, 110}_1 ∧ b^{5, 110}_0 ∧ true) c in CNF: c -b^{5, 110}_2 ∨ -b^{5, 110}_1 ∨ -b^{5, 110}_0 ∨ false c in DIMACS: -8756 -8757 -8758 0 c i = 111 c -2+1 --> -1 c ( b^{5, 111}_2 ∧ b^{5, 111}_1 ∧ -b^{5, 111}_0 ∧ p_555) -> ( b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ b^{5, 112}_0) c in CNF: c -b^{5, 111}_2 ∨ -b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ -p_555 ∨ b^{5, 112}_2 c -b^{5, 111}_2 ∨ -b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ -p_555 ∨ -b^{5, 112}_1 c -b^{5, 111}_2 ∨ -b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ -p_555 ∨ b^{5, 112}_0 c in DIMACS: -8759 -8760 8761 -555 8762 0 -8759 -8760 8761 -555 -8763 0 -8759 -8760 8761 -555 8764 0 c -1+1 --> 0 c ( b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ b^{5, 111}_0 ∧ p_555) -> (-b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ -b^{5, 112}_0) c in CNF: c -b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ -p_555 ∨ -b^{5, 112}_2 c -b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ -p_555 ∨ -b^{5, 112}_1 c -b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ -p_555 ∨ -b^{5, 112}_0 c in DIMACS: -8759 8760 -8761 -555 -8762 0 -8759 8760 -8761 -555 -8763 0 -8759 8760 -8761 -555 -8764 0 c 0+1 --> 1 c (-b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ -b^{5, 111}_0 ∧ p_555) -> (-b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ b^{5, 112}_0) c in CNF: c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ -p_555 ∨ -b^{5, 112}_2 c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ -p_555 ∨ -b^{5, 112}_1 c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ -p_555 ∨ b^{5, 112}_0 c in DIMACS: 8759 8760 8761 -555 -8762 0 8759 8760 8761 -555 -8763 0 8759 8760 8761 -555 8764 0 c 1+1 --> 2 c (-b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ b^{5, 111}_0 ∧ p_555) -> (-b^{5, 112}_2 ∧ b^{5, 112}_1 ∧ -b^{5, 112}_0) c in CNF: c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ -p_555 ∨ -b^{5, 112}_2 c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ -p_555 ∨ b^{5, 112}_1 c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ -p_555 ∨ -b^{5, 112}_0 c in DIMACS: 8759 8760 -8761 -555 -8762 0 8759 8760 -8761 -555 8763 0 8759 8760 -8761 -555 -8764 0 c 2+1 --> break c (-b^{5, 111}_2 ∧ b^{5, 111}_1 ∧ -b^{5, 111}_0 ∧ p_555) -> break c in CNF: c b^{5, 111}_2 ∨ -b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ -p_555 ∨ break c in DIMACS: 8759 -8760 8761 -555 1162 0 c 2-1 --> 1 c (-b^{5, 111}_2 ∧ b^{5, 111}_1 ∧ -b^{5, 111}_0 ∧ -p_555) -> (-b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ b^{5, 112}_0) c in CNF: c b^{5, 111}_2 ∨ -b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ p_555 ∨ -b^{5, 112}_2 c b^{5, 111}_2 ∨ -b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ p_555 ∨ -b^{5, 112}_1 c b^{5, 111}_2 ∨ -b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ p_555 ∨ b^{5, 112}_0 c in DIMACS: 8759 -8760 8761 555 -8762 0 8759 -8760 8761 555 -8763 0 8759 -8760 8761 555 8764 0 c 1-1 --> 0 c (-b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ b^{5, 111}_0 ∧ -p_555) -> (-b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ -b^{5, 112}_0) c in CNF: c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ p_555 ∨ -b^{5, 112}_2 c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ p_555 ∨ -b^{5, 112}_1 c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ p_555 ∨ -b^{5, 112}_0 c in DIMACS: 8759 8760 -8761 555 -8762 0 8759 8760 -8761 555 -8763 0 8759 8760 -8761 555 -8764 0 c 0-1 --> -1 c (-b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ -b^{5, 111}_0 ∧ -p_555) -> ( b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ b^{5, 112}_0) c in CNF: c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ p_555 ∨ b^{5, 112}_2 c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ p_555 ∨ -b^{5, 112}_1 c b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ p_555 ∨ b^{5, 112}_0 c in DIMACS: 8759 8760 8761 555 8762 0 8759 8760 8761 555 -8763 0 8759 8760 8761 555 8764 0 c -1-1 --> -2 c ( b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ b^{5, 111}_0 ∧ -p_555) -> ( b^{5, 112}_2 ∧ b^{5, 112}_1 ∧ -b^{5, 112}_0) c in CNF: c -b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ p_555 ∨ b^{5, 112}_2 c -b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ p_555 ∨ b^{5, 112}_1 c -b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ p_555 ∨ -b^{5, 112}_0 c in DIMACS: -8759 8760 -8761 555 8762 0 -8759 8760 -8761 555 8763 0 -8759 8760 -8761 555 -8764 0 c -2-1 --> break c ( b^{5, 111}_2 ∧ b^{5, 111}_1 ∧ -b^{5, 111}_0 ∧ -p_555) -> break c in CNF: c -b^{5, 111}_2 ∨ -b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ p_555 ∨ break c in DIMACS: -8759 -8760 8761 555 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 111}_2 ∧ -b^{5, 111}_1 ∧ -b^{5, 111}_0 ∧ true) c in CNF: c -b^{5, 111}_2 ∨ b^{5, 111}_1 ∨ b^{5, 111}_0 ∨ false c in DIMACS: -8759 8760 8761 0 c 3 does not represent an automaton state. c -(-b^{5, 111}_2 ∧ b^{5, 111}_1 ∧ b^{5, 111}_0 ∧ true) c in CNF: c b^{5, 111}_2 ∨ -b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ false c in DIMACS: 8759 -8760 -8761 0 c -3 does not represent an automaton state. c -( b^{5, 111}_2 ∧ b^{5, 111}_1 ∧ b^{5, 111}_0 ∧ true) c in CNF: c -b^{5, 111}_2 ∨ -b^{5, 111}_1 ∨ -b^{5, 111}_0 ∨ false c in DIMACS: -8759 -8760 -8761 0 c i = 112 c -2+1 --> -1 c ( b^{5, 112}_2 ∧ b^{5, 112}_1 ∧ -b^{5, 112}_0 ∧ p_560) -> ( b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ b^{5, 113}_0) c in CNF: c -b^{5, 112}_2 ∨ -b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ -p_560 ∨ b^{5, 113}_2 c -b^{5, 112}_2 ∨ -b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ -p_560 ∨ -b^{5, 113}_1 c -b^{5, 112}_2 ∨ -b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ -p_560 ∨ b^{5, 113}_0 c in DIMACS: -8762 -8763 8764 -560 8765 0 -8762 -8763 8764 -560 -8766 0 -8762 -8763 8764 -560 8767 0 c -1+1 --> 0 c ( b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ b^{5, 112}_0 ∧ p_560) -> (-b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ -b^{5, 113}_0) c in CNF: c -b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ -p_560 ∨ -b^{5, 113}_2 c -b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ -p_560 ∨ -b^{5, 113}_1 c -b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ -p_560 ∨ -b^{5, 113}_0 c in DIMACS: -8762 8763 -8764 -560 -8765 0 -8762 8763 -8764 -560 -8766 0 -8762 8763 -8764 -560 -8767 0 c 0+1 --> 1 c (-b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ -b^{5, 112}_0 ∧ p_560) -> (-b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ b^{5, 113}_0) c in CNF: c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ -p_560 ∨ -b^{5, 113}_2 c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ -p_560 ∨ -b^{5, 113}_1 c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ -p_560 ∨ b^{5, 113}_0 c in DIMACS: 8762 8763 8764 -560 -8765 0 8762 8763 8764 -560 -8766 0 8762 8763 8764 -560 8767 0 c 1+1 --> 2 c (-b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ b^{5, 112}_0 ∧ p_560) -> (-b^{5, 113}_2 ∧ b^{5, 113}_1 ∧ -b^{5, 113}_0) c in CNF: c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ -p_560 ∨ -b^{5, 113}_2 c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ -p_560 ∨ b^{5, 113}_1 c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ -p_560 ∨ -b^{5, 113}_0 c in DIMACS: 8762 8763 -8764 -560 -8765 0 8762 8763 -8764 -560 8766 0 8762 8763 -8764 -560 -8767 0 c 2+1 --> break c (-b^{5, 112}_2 ∧ b^{5, 112}_1 ∧ -b^{5, 112}_0 ∧ p_560) -> break c in CNF: c b^{5, 112}_2 ∨ -b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ -p_560 ∨ break c in DIMACS: 8762 -8763 8764 -560 1162 0 c 2-1 --> 1 c (-b^{5, 112}_2 ∧ b^{5, 112}_1 ∧ -b^{5, 112}_0 ∧ -p_560) -> (-b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ b^{5, 113}_0) c in CNF: c b^{5, 112}_2 ∨ -b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ p_560 ∨ -b^{5, 113}_2 c b^{5, 112}_2 ∨ -b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ p_560 ∨ -b^{5, 113}_1 c b^{5, 112}_2 ∨ -b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ p_560 ∨ b^{5, 113}_0 c in DIMACS: 8762 -8763 8764 560 -8765 0 8762 -8763 8764 560 -8766 0 8762 -8763 8764 560 8767 0 c 1-1 --> 0 c (-b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ b^{5, 112}_0 ∧ -p_560) -> (-b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ -b^{5, 113}_0) c in CNF: c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ p_560 ∨ -b^{5, 113}_2 c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ p_560 ∨ -b^{5, 113}_1 c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ p_560 ∨ -b^{5, 113}_0 c in DIMACS: 8762 8763 -8764 560 -8765 0 8762 8763 -8764 560 -8766 0 8762 8763 -8764 560 -8767 0 c 0-1 --> -1 c (-b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ -b^{5, 112}_0 ∧ -p_560) -> ( b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ b^{5, 113}_0) c in CNF: c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ p_560 ∨ b^{5, 113}_2 c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ p_560 ∨ -b^{5, 113}_1 c b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ p_560 ∨ b^{5, 113}_0 c in DIMACS: 8762 8763 8764 560 8765 0 8762 8763 8764 560 -8766 0 8762 8763 8764 560 8767 0 c -1-1 --> -2 c ( b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ b^{5, 112}_0 ∧ -p_560) -> ( b^{5, 113}_2 ∧ b^{5, 113}_1 ∧ -b^{5, 113}_0) c in CNF: c -b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ p_560 ∨ b^{5, 113}_2 c -b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ p_560 ∨ b^{5, 113}_1 c -b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ p_560 ∨ -b^{5, 113}_0 c in DIMACS: -8762 8763 -8764 560 8765 0 -8762 8763 -8764 560 8766 0 -8762 8763 -8764 560 -8767 0 c -2-1 --> break c ( b^{5, 112}_2 ∧ b^{5, 112}_1 ∧ -b^{5, 112}_0 ∧ -p_560) -> break c in CNF: c -b^{5, 112}_2 ∨ -b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ p_560 ∨ break c in DIMACS: -8762 -8763 8764 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 112}_2 ∧ -b^{5, 112}_1 ∧ -b^{5, 112}_0 ∧ true) c in CNF: c -b^{5, 112}_2 ∨ b^{5, 112}_1 ∨ b^{5, 112}_0 ∨ false c in DIMACS: -8762 8763 8764 0 c 3 does not represent an automaton state. c -(-b^{5, 112}_2 ∧ b^{5, 112}_1 ∧ b^{5, 112}_0 ∧ true) c in CNF: c b^{5, 112}_2 ∨ -b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ false c in DIMACS: 8762 -8763 -8764 0 c -3 does not represent an automaton state. c -( b^{5, 112}_2 ∧ b^{5, 112}_1 ∧ b^{5, 112}_0 ∧ true) c in CNF: c -b^{5, 112}_2 ∨ -b^{5, 112}_1 ∨ -b^{5, 112}_0 ∨ false c in DIMACS: -8762 -8763 -8764 0 c i = 113 c -2+1 --> -1 c ( b^{5, 113}_2 ∧ b^{5, 113}_1 ∧ -b^{5, 113}_0 ∧ p_565) -> ( b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ b^{5, 114}_0) c in CNF: c -b^{5, 113}_2 ∨ -b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ -p_565 ∨ b^{5, 114}_2 c -b^{5, 113}_2 ∨ -b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ -p_565 ∨ -b^{5, 114}_1 c -b^{5, 113}_2 ∨ -b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ -p_565 ∨ b^{5, 114}_0 c in DIMACS: -8765 -8766 8767 -565 8768 0 -8765 -8766 8767 -565 -8769 0 -8765 -8766 8767 -565 8770 0 c -1+1 --> 0 c ( b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ b^{5, 113}_0 ∧ p_565) -> (-b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ -b^{5, 114}_0) c in CNF: c -b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ -p_565 ∨ -b^{5, 114}_2 c -b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ -p_565 ∨ -b^{5, 114}_1 c -b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ -p_565 ∨ -b^{5, 114}_0 c in DIMACS: -8765 8766 -8767 -565 -8768 0 -8765 8766 -8767 -565 -8769 0 -8765 8766 -8767 -565 -8770 0 c 0+1 --> 1 c (-b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ -b^{5, 113}_0 ∧ p_565) -> (-b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ b^{5, 114}_0) c in CNF: c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ -p_565 ∨ -b^{5, 114}_2 c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ -p_565 ∨ -b^{5, 114}_1 c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ -p_565 ∨ b^{5, 114}_0 c in DIMACS: 8765 8766 8767 -565 -8768 0 8765 8766 8767 -565 -8769 0 8765 8766 8767 -565 8770 0 c 1+1 --> 2 c (-b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ b^{5, 113}_0 ∧ p_565) -> (-b^{5, 114}_2 ∧ b^{5, 114}_1 ∧ -b^{5, 114}_0) c in CNF: c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ -p_565 ∨ -b^{5, 114}_2 c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ -p_565 ∨ b^{5, 114}_1 c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ -p_565 ∨ -b^{5, 114}_0 c in DIMACS: 8765 8766 -8767 -565 -8768 0 8765 8766 -8767 -565 8769 0 8765 8766 -8767 -565 -8770 0 c 2+1 --> break c (-b^{5, 113}_2 ∧ b^{5, 113}_1 ∧ -b^{5, 113}_0 ∧ p_565) -> break c in CNF: c b^{5, 113}_2 ∨ -b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ -p_565 ∨ break c in DIMACS: 8765 -8766 8767 -565 1162 0 c 2-1 --> 1 c (-b^{5, 113}_2 ∧ b^{5, 113}_1 ∧ -b^{5, 113}_0 ∧ -p_565) -> (-b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ b^{5, 114}_0) c in CNF: c b^{5, 113}_2 ∨ -b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ p_565 ∨ -b^{5, 114}_2 c b^{5, 113}_2 ∨ -b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ p_565 ∨ -b^{5, 114}_1 c b^{5, 113}_2 ∨ -b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ p_565 ∨ b^{5, 114}_0 c in DIMACS: 8765 -8766 8767 565 -8768 0 8765 -8766 8767 565 -8769 0 8765 -8766 8767 565 8770 0 c 1-1 --> 0 c (-b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ b^{5, 113}_0 ∧ -p_565) -> (-b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ -b^{5, 114}_0) c in CNF: c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ p_565 ∨ -b^{5, 114}_2 c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ p_565 ∨ -b^{5, 114}_1 c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ p_565 ∨ -b^{5, 114}_0 c in DIMACS: 8765 8766 -8767 565 -8768 0 8765 8766 -8767 565 -8769 0 8765 8766 -8767 565 -8770 0 c 0-1 --> -1 c (-b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ -b^{5, 113}_0 ∧ -p_565) -> ( b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ b^{5, 114}_0) c in CNF: c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ p_565 ∨ b^{5, 114}_2 c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ p_565 ∨ -b^{5, 114}_1 c b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ p_565 ∨ b^{5, 114}_0 c in DIMACS: 8765 8766 8767 565 8768 0 8765 8766 8767 565 -8769 0 8765 8766 8767 565 8770 0 c -1-1 --> -2 c ( b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ b^{5, 113}_0 ∧ -p_565) -> ( b^{5, 114}_2 ∧ b^{5, 114}_1 ∧ -b^{5, 114}_0) c in CNF: c -b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ p_565 ∨ b^{5, 114}_2 c -b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ p_565 ∨ b^{5, 114}_1 c -b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ p_565 ∨ -b^{5, 114}_0 c in DIMACS: -8765 8766 -8767 565 8768 0 -8765 8766 -8767 565 8769 0 -8765 8766 -8767 565 -8770 0 c -2-1 --> break c ( b^{5, 113}_2 ∧ b^{5, 113}_1 ∧ -b^{5, 113}_0 ∧ -p_565) -> break c in CNF: c -b^{5, 113}_2 ∨ -b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ p_565 ∨ break c in DIMACS: -8765 -8766 8767 565 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 113}_2 ∧ -b^{5, 113}_1 ∧ -b^{5, 113}_0 ∧ true) c in CNF: c -b^{5, 113}_2 ∨ b^{5, 113}_1 ∨ b^{5, 113}_0 ∨ false c in DIMACS: -8765 8766 8767 0 c 3 does not represent an automaton state. c -(-b^{5, 113}_2 ∧ b^{5, 113}_1 ∧ b^{5, 113}_0 ∧ true) c in CNF: c b^{5, 113}_2 ∨ -b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ false c in DIMACS: 8765 -8766 -8767 0 c -3 does not represent an automaton state. c -( b^{5, 113}_2 ∧ b^{5, 113}_1 ∧ b^{5, 113}_0 ∧ true) c in CNF: c -b^{5, 113}_2 ∨ -b^{5, 113}_1 ∨ -b^{5, 113}_0 ∨ false c in DIMACS: -8765 -8766 -8767 0 c i = 114 c -2+1 --> -1 c ( b^{5, 114}_2 ∧ b^{5, 114}_1 ∧ -b^{5, 114}_0 ∧ p_570) -> ( b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ b^{5, 115}_0) c in CNF: c -b^{5, 114}_2 ∨ -b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ -p_570 ∨ b^{5, 115}_2 c -b^{5, 114}_2 ∨ -b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ -p_570 ∨ -b^{5, 115}_1 c -b^{5, 114}_2 ∨ -b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ -p_570 ∨ b^{5, 115}_0 c in DIMACS: -8768 -8769 8770 -570 8771 0 -8768 -8769 8770 -570 -8772 0 -8768 -8769 8770 -570 8773 0 c -1+1 --> 0 c ( b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ b^{5, 114}_0 ∧ p_570) -> (-b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ -b^{5, 115}_0) c in CNF: c -b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ -p_570 ∨ -b^{5, 115}_2 c -b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ -p_570 ∨ -b^{5, 115}_1 c -b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ -p_570 ∨ -b^{5, 115}_0 c in DIMACS: -8768 8769 -8770 -570 -8771 0 -8768 8769 -8770 -570 -8772 0 -8768 8769 -8770 -570 -8773 0 c 0+1 --> 1 c (-b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ -b^{5, 114}_0 ∧ p_570) -> (-b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ b^{5, 115}_0) c in CNF: c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ -p_570 ∨ -b^{5, 115}_2 c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ -p_570 ∨ -b^{5, 115}_1 c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ -p_570 ∨ b^{5, 115}_0 c in DIMACS: 8768 8769 8770 -570 -8771 0 8768 8769 8770 -570 -8772 0 8768 8769 8770 -570 8773 0 c 1+1 --> 2 c (-b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ b^{5, 114}_0 ∧ p_570) -> (-b^{5, 115}_2 ∧ b^{5, 115}_1 ∧ -b^{5, 115}_0) c in CNF: c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ -p_570 ∨ -b^{5, 115}_2 c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ -p_570 ∨ b^{5, 115}_1 c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ -p_570 ∨ -b^{5, 115}_0 c in DIMACS: 8768 8769 -8770 -570 -8771 0 8768 8769 -8770 -570 8772 0 8768 8769 -8770 -570 -8773 0 c 2+1 --> break c (-b^{5, 114}_2 ∧ b^{5, 114}_1 ∧ -b^{5, 114}_0 ∧ p_570) -> break c in CNF: c b^{5, 114}_2 ∨ -b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ -p_570 ∨ break c in DIMACS: 8768 -8769 8770 -570 1162 0 c 2-1 --> 1 c (-b^{5, 114}_2 ∧ b^{5, 114}_1 ∧ -b^{5, 114}_0 ∧ -p_570) -> (-b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ b^{5, 115}_0) c in CNF: c b^{5, 114}_2 ∨ -b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ p_570 ∨ -b^{5, 115}_2 c b^{5, 114}_2 ∨ -b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ p_570 ∨ -b^{5, 115}_1 c b^{5, 114}_2 ∨ -b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ p_570 ∨ b^{5, 115}_0 c in DIMACS: 8768 -8769 8770 570 -8771 0 8768 -8769 8770 570 -8772 0 8768 -8769 8770 570 8773 0 c 1-1 --> 0 c (-b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ b^{5, 114}_0 ∧ -p_570) -> (-b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ -b^{5, 115}_0) c in CNF: c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ p_570 ∨ -b^{5, 115}_2 c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ p_570 ∨ -b^{5, 115}_1 c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ p_570 ∨ -b^{5, 115}_0 c in DIMACS: 8768 8769 -8770 570 -8771 0 8768 8769 -8770 570 -8772 0 8768 8769 -8770 570 -8773 0 c 0-1 --> -1 c (-b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ -b^{5, 114}_0 ∧ -p_570) -> ( b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ b^{5, 115}_0) c in CNF: c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ p_570 ∨ b^{5, 115}_2 c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ p_570 ∨ -b^{5, 115}_1 c b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ p_570 ∨ b^{5, 115}_0 c in DIMACS: 8768 8769 8770 570 8771 0 8768 8769 8770 570 -8772 0 8768 8769 8770 570 8773 0 c -1-1 --> -2 c ( b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ b^{5, 114}_0 ∧ -p_570) -> ( b^{5, 115}_2 ∧ b^{5, 115}_1 ∧ -b^{5, 115}_0) c in CNF: c -b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ p_570 ∨ b^{5, 115}_2 c -b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ p_570 ∨ b^{5, 115}_1 c -b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ p_570 ∨ -b^{5, 115}_0 c in DIMACS: -8768 8769 -8770 570 8771 0 -8768 8769 -8770 570 8772 0 -8768 8769 -8770 570 -8773 0 c -2-1 --> break c ( b^{5, 114}_2 ∧ b^{5, 114}_1 ∧ -b^{5, 114}_0 ∧ -p_570) -> break c in CNF: c -b^{5, 114}_2 ∨ -b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ p_570 ∨ break c in DIMACS: -8768 -8769 8770 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 114}_2 ∧ -b^{5, 114}_1 ∧ -b^{5, 114}_0 ∧ true) c in CNF: c -b^{5, 114}_2 ∨ b^{5, 114}_1 ∨ b^{5, 114}_0 ∨ false c in DIMACS: -8768 8769 8770 0 c 3 does not represent an automaton state. c -(-b^{5, 114}_2 ∧ b^{5, 114}_1 ∧ b^{5, 114}_0 ∧ true) c in CNF: c b^{5, 114}_2 ∨ -b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ false c in DIMACS: 8768 -8769 -8770 0 c -3 does not represent an automaton state. c -( b^{5, 114}_2 ∧ b^{5, 114}_1 ∧ b^{5, 114}_0 ∧ true) c in CNF: c -b^{5, 114}_2 ∨ -b^{5, 114}_1 ∨ -b^{5, 114}_0 ∨ false c in DIMACS: -8768 -8769 -8770 0 c i = 115 c -2+1 --> -1 c ( b^{5, 115}_2 ∧ b^{5, 115}_1 ∧ -b^{5, 115}_0 ∧ p_575) -> ( b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ b^{5, 116}_0) c in CNF: c -b^{5, 115}_2 ∨ -b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ -p_575 ∨ b^{5, 116}_2 c -b^{5, 115}_2 ∨ -b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ -p_575 ∨ -b^{5, 116}_1 c -b^{5, 115}_2 ∨ -b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ -p_575 ∨ b^{5, 116}_0 c in DIMACS: -8771 -8772 8773 -575 8774 0 -8771 -8772 8773 -575 -8775 0 -8771 -8772 8773 -575 8776 0 c -1+1 --> 0 c ( b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ b^{5, 115}_0 ∧ p_575) -> (-b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ -b^{5, 116}_0) c in CNF: c -b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ -p_575 ∨ -b^{5, 116}_2 c -b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ -p_575 ∨ -b^{5, 116}_1 c -b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ -p_575 ∨ -b^{5, 116}_0 c in DIMACS: -8771 8772 -8773 -575 -8774 0 -8771 8772 -8773 -575 -8775 0 -8771 8772 -8773 -575 -8776 0 c 0+1 --> 1 c (-b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ -b^{5, 115}_0 ∧ p_575) -> (-b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ b^{5, 116}_0) c in CNF: c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ -p_575 ∨ -b^{5, 116}_2 c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ -p_575 ∨ -b^{5, 116}_1 c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ -p_575 ∨ b^{5, 116}_0 c in DIMACS: 8771 8772 8773 -575 -8774 0 8771 8772 8773 -575 -8775 0 8771 8772 8773 -575 8776 0 c 1+1 --> 2 c (-b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ b^{5, 115}_0 ∧ p_575) -> (-b^{5, 116}_2 ∧ b^{5, 116}_1 ∧ -b^{5, 116}_0) c in CNF: c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ -p_575 ∨ -b^{5, 116}_2 c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ -p_575 ∨ b^{5, 116}_1 c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ -p_575 ∨ -b^{5, 116}_0 c in DIMACS: 8771 8772 -8773 -575 -8774 0 8771 8772 -8773 -575 8775 0 8771 8772 -8773 -575 -8776 0 c 2+1 --> break c (-b^{5, 115}_2 ∧ b^{5, 115}_1 ∧ -b^{5, 115}_0 ∧ p_575) -> break c in CNF: c b^{5, 115}_2 ∨ -b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ -p_575 ∨ break c in DIMACS: 8771 -8772 8773 -575 1162 0 c 2-1 --> 1 c (-b^{5, 115}_2 ∧ b^{5, 115}_1 ∧ -b^{5, 115}_0 ∧ -p_575) -> (-b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ b^{5, 116}_0) c in CNF: c b^{5, 115}_2 ∨ -b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ p_575 ∨ -b^{5, 116}_2 c b^{5, 115}_2 ∨ -b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ p_575 ∨ -b^{5, 116}_1 c b^{5, 115}_2 ∨ -b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ p_575 ∨ b^{5, 116}_0 c in DIMACS: 8771 -8772 8773 575 -8774 0 8771 -8772 8773 575 -8775 0 8771 -8772 8773 575 8776 0 c 1-1 --> 0 c (-b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ b^{5, 115}_0 ∧ -p_575) -> (-b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ -b^{5, 116}_0) c in CNF: c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ p_575 ∨ -b^{5, 116}_2 c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ p_575 ∨ -b^{5, 116}_1 c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ p_575 ∨ -b^{5, 116}_0 c in DIMACS: 8771 8772 -8773 575 -8774 0 8771 8772 -8773 575 -8775 0 8771 8772 -8773 575 -8776 0 c 0-1 --> -1 c (-b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ -b^{5, 115}_0 ∧ -p_575) -> ( b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ b^{5, 116}_0) c in CNF: c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ p_575 ∨ b^{5, 116}_2 c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ p_575 ∨ -b^{5, 116}_1 c b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ p_575 ∨ b^{5, 116}_0 c in DIMACS: 8771 8772 8773 575 8774 0 8771 8772 8773 575 -8775 0 8771 8772 8773 575 8776 0 c -1-1 --> -2 c ( b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ b^{5, 115}_0 ∧ -p_575) -> ( b^{5, 116}_2 ∧ b^{5, 116}_1 ∧ -b^{5, 116}_0) c in CNF: c -b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ p_575 ∨ b^{5, 116}_2 c -b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ p_575 ∨ b^{5, 116}_1 c -b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ p_575 ∨ -b^{5, 116}_0 c in DIMACS: -8771 8772 -8773 575 8774 0 -8771 8772 -8773 575 8775 0 -8771 8772 -8773 575 -8776 0 c -2-1 --> break c ( b^{5, 115}_2 ∧ b^{5, 115}_1 ∧ -b^{5, 115}_0 ∧ -p_575) -> break c in CNF: c -b^{5, 115}_2 ∨ -b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ p_575 ∨ break c in DIMACS: -8771 -8772 8773 575 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 115}_2 ∧ -b^{5, 115}_1 ∧ -b^{5, 115}_0 ∧ true) c in CNF: c -b^{5, 115}_2 ∨ b^{5, 115}_1 ∨ b^{5, 115}_0 ∨ false c in DIMACS: -8771 8772 8773 0 c 3 does not represent an automaton state. c -(-b^{5, 115}_2 ∧ b^{5, 115}_1 ∧ b^{5, 115}_0 ∧ true) c in CNF: c b^{5, 115}_2 ∨ -b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ false c in DIMACS: 8771 -8772 -8773 0 c -3 does not represent an automaton state. c -( b^{5, 115}_2 ∧ b^{5, 115}_1 ∧ b^{5, 115}_0 ∧ true) c in CNF: c -b^{5, 115}_2 ∨ -b^{5, 115}_1 ∨ -b^{5, 115}_0 ∨ false c in DIMACS: -8771 -8772 -8773 0 c i = 116 c -2+1 --> -1 c ( b^{5, 116}_2 ∧ b^{5, 116}_1 ∧ -b^{5, 116}_0 ∧ p_580) -> ( b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ b^{5, 117}_0) c in CNF: c -b^{5, 116}_2 ∨ -b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ -p_580 ∨ b^{5, 117}_2 c -b^{5, 116}_2 ∨ -b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ -p_580 ∨ -b^{5, 117}_1 c -b^{5, 116}_2 ∨ -b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ -p_580 ∨ b^{5, 117}_0 c in DIMACS: -8774 -8775 8776 -580 8777 0 -8774 -8775 8776 -580 -8778 0 -8774 -8775 8776 -580 8779 0 c -1+1 --> 0 c ( b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ b^{5, 116}_0 ∧ p_580) -> (-b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ -b^{5, 117}_0) c in CNF: c -b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ -p_580 ∨ -b^{5, 117}_2 c -b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ -p_580 ∨ -b^{5, 117}_1 c -b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ -p_580 ∨ -b^{5, 117}_0 c in DIMACS: -8774 8775 -8776 -580 -8777 0 -8774 8775 -8776 -580 -8778 0 -8774 8775 -8776 -580 -8779 0 c 0+1 --> 1 c (-b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ -b^{5, 116}_0 ∧ p_580) -> (-b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ b^{5, 117}_0) c in CNF: c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ -p_580 ∨ -b^{5, 117}_2 c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ -p_580 ∨ -b^{5, 117}_1 c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ -p_580 ∨ b^{5, 117}_0 c in DIMACS: 8774 8775 8776 -580 -8777 0 8774 8775 8776 -580 -8778 0 8774 8775 8776 -580 8779 0 c 1+1 --> 2 c (-b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ b^{5, 116}_0 ∧ p_580) -> (-b^{5, 117}_2 ∧ b^{5, 117}_1 ∧ -b^{5, 117}_0) c in CNF: c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ -p_580 ∨ -b^{5, 117}_2 c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ -p_580 ∨ b^{5, 117}_1 c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ -p_580 ∨ -b^{5, 117}_0 c in DIMACS: 8774 8775 -8776 -580 -8777 0 8774 8775 -8776 -580 8778 0 8774 8775 -8776 -580 -8779 0 c 2+1 --> break c (-b^{5, 116}_2 ∧ b^{5, 116}_1 ∧ -b^{5, 116}_0 ∧ p_580) -> break c in CNF: c b^{5, 116}_2 ∨ -b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ -p_580 ∨ break c in DIMACS: 8774 -8775 8776 -580 1162 0 c 2-1 --> 1 c (-b^{5, 116}_2 ∧ b^{5, 116}_1 ∧ -b^{5, 116}_0 ∧ -p_580) -> (-b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ b^{5, 117}_0) c in CNF: c b^{5, 116}_2 ∨ -b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ p_580 ∨ -b^{5, 117}_2 c b^{5, 116}_2 ∨ -b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ p_580 ∨ -b^{5, 117}_1 c b^{5, 116}_2 ∨ -b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ p_580 ∨ b^{5, 117}_0 c in DIMACS: 8774 -8775 8776 580 -8777 0 8774 -8775 8776 580 -8778 0 8774 -8775 8776 580 8779 0 c 1-1 --> 0 c (-b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ b^{5, 116}_0 ∧ -p_580) -> (-b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ -b^{5, 117}_0) c in CNF: c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ p_580 ∨ -b^{5, 117}_2 c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ p_580 ∨ -b^{5, 117}_1 c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ p_580 ∨ -b^{5, 117}_0 c in DIMACS: 8774 8775 -8776 580 -8777 0 8774 8775 -8776 580 -8778 0 8774 8775 -8776 580 -8779 0 c 0-1 --> -1 c (-b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ -b^{5, 116}_0 ∧ -p_580) -> ( b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ b^{5, 117}_0) c in CNF: c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ p_580 ∨ b^{5, 117}_2 c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ p_580 ∨ -b^{5, 117}_1 c b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ p_580 ∨ b^{5, 117}_0 c in DIMACS: 8774 8775 8776 580 8777 0 8774 8775 8776 580 -8778 0 8774 8775 8776 580 8779 0 c -1-1 --> -2 c ( b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ b^{5, 116}_0 ∧ -p_580) -> ( b^{5, 117}_2 ∧ b^{5, 117}_1 ∧ -b^{5, 117}_0) c in CNF: c -b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ p_580 ∨ b^{5, 117}_2 c -b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ p_580 ∨ b^{5, 117}_1 c -b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ p_580 ∨ -b^{5, 117}_0 c in DIMACS: -8774 8775 -8776 580 8777 0 -8774 8775 -8776 580 8778 0 -8774 8775 -8776 580 -8779 0 c -2-1 --> break c ( b^{5, 116}_2 ∧ b^{5, 116}_1 ∧ -b^{5, 116}_0 ∧ -p_580) -> break c in CNF: c -b^{5, 116}_2 ∨ -b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ p_580 ∨ break c in DIMACS: -8774 -8775 8776 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 116}_2 ∧ -b^{5, 116}_1 ∧ -b^{5, 116}_0 ∧ true) c in CNF: c -b^{5, 116}_2 ∨ b^{5, 116}_1 ∨ b^{5, 116}_0 ∨ false c in DIMACS: -8774 8775 8776 0 c 3 does not represent an automaton state. c -(-b^{5, 116}_2 ∧ b^{5, 116}_1 ∧ b^{5, 116}_0 ∧ true) c in CNF: c b^{5, 116}_2 ∨ -b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ false c in DIMACS: 8774 -8775 -8776 0 c -3 does not represent an automaton state. c -( b^{5, 116}_2 ∧ b^{5, 116}_1 ∧ b^{5, 116}_0 ∧ true) c in CNF: c -b^{5, 116}_2 ∨ -b^{5, 116}_1 ∨ -b^{5, 116}_0 ∨ false c in DIMACS: -8774 -8775 -8776 0 c i = 117 c -2+1 --> -1 c ( b^{5, 117}_2 ∧ b^{5, 117}_1 ∧ -b^{5, 117}_0 ∧ p_585) -> ( b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ b^{5, 118}_0) c in CNF: c -b^{5, 117}_2 ∨ -b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ -p_585 ∨ b^{5, 118}_2 c -b^{5, 117}_2 ∨ -b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ -p_585 ∨ -b^{5, 118}_1 c -b^{5, 117}_2 ∨ -b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ -p_585 ∨ b^{5, 118}_0 c in DIMACS: -8777 -8778 8779 -585 8780 0 -8777 -8778 8779 -585 -8781 0 -8777 -8778 8779 -585 8782 0 c -1+1 --> 0 c ( b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ b^{5, 117}_0 ∧ p_585) -> (-b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ -b^{5, 118}_0) c in CNF: c -b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ -p_585 ∨ -b^{5, 118}_2 c -b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ -p_585 ∨ -b^{5, 118}_1 c -b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ -p_585 ∨ -b^{5, 118}_0 c in DIMACS: -8777 8778 -8779 -585 -8780 0 -8777 8778 -8779 -585 -8781 0 -8777 8778 -8779 -585 -8782 0 c 0+1 --> 1 c (-b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ -b^{5, 117}_0 ∧ p_585) -> (-b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ b^{5, 118}_0) c in CNF: c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ -p_585 ∨ -b^{5, 118}_2 c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ -p_585 ∨ -b^{5, 118}_1 c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ -p_585 ∨ b^{5, 118}_0 c in DIMACS: 8777 8778 8779 -585 -8780 0 8777 8778 8779 -585 -8781 0 8777 8778 8779 -585 8782 0 c 1+1 --> 2 c (-b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ b^{5, 117}_0 ∧ p_585) -> (-b^{5, 118}_2 ∧ b^{5, 118}_1 ∧ -b^{5, 118}_0) c in CNF: c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ -p_585 ∨ -b^{5, 118}_2 c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ -p_585 ∨ b^{5, 118}_1 c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ -p_585 ∨ -b^{5, 118}_0 c in DIMACS: 8777 8778 -8779 -585 -8780 0 8777 8778 -8779 -585 8781 0 8777 8778 -8779 -585 -8782 0 c 2+1 --> break c (-b^{5, 117}_2 ∧ b^{5, 117}_1 ∧ -b^{5, 117}_0 ∧ p_585) -> break c in CNF: c b^{5, 117}_2 ∨ -b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ -p_585 ∨ break c in DIMACS: 8777 -8778 8779 -585 1162 0 c 2-1 --> 1 c (-b^{5, 117}_2 ∧ b^{5, 117}_1 ∧ -b^{5, 117}_0 ∧ -p_585) -> (-b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ b^{5, 118}_0) c in CNF: c b^{5, 117}_2 ∨ -b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ p_585 ∨ -b^{5, 118}_2 c b^{5, 117}_2 ∨ -b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ p_585 ∨ -b^{5, 118}_1 c b^{5, 117}_2 ∨ -b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ p_585 ∨ b^{5, 118}_0 c in DIMACS: 8777 -8778 8779 585 -8780 0 8777 -8778 8779 585 -8781 0 8777 -8778 8779 585 8782 0 c 1-1 --> 0 c (-b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ b^{5, 117}_0 ∧ -p_585) -> (-b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ -b^{5, 118}_0) c in CNF: c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ p_585 ∨ -b^{5, 118}_2 c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ p_585 ∨ -b^{5, 118}_1 c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ p_585 ∨ -b^{5, 118}_0 c in DIMACS: 8777 8778 -8779 585 -8780 0 8777 8778 -8779 585 -8781 0 8777 8778 -8779 585 -8782 0 c 0-1 --> -1 c (-b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ -b^{5, 117}_0 ∧ -p_585) -> ( b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ b^{5, 118}_0) c in CNF: c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ p_585 ∨ b^{5, 118}_2 c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ p_585 ∨ -b^{5, 118}_1 c b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ p_585 ∨ b^{5, 118}_0 c in DIMACS: 8777 8778 8779 585 8780 0 8777 8778 8779 585 -8781 0 8777 8778 8779 585 8782 0 c -1-1 --> -2 c ( b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ b^{5, 117}_0 ∧ -p_585) -> ( b^{5, 118}_2 ∧ b^{5, 118}_1 ∧ -b^{5, 118}_0) c in CNF: c -b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ p_585 ∨ b^{5, 118}_2 c -b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ p_585 ∨ b^{5, 118}_1 c -b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ p_585 ∨ -b^{5, 118}_0 c in DIMACS: -8777 8778 -8779 585 8780 0 -8777 8778 -8779 585 8781 0 -8777 8778 -8779 585 -8782 0 c -2-1 --> break c ( b^{5, 117}_2 ∧ b^{5, 117}_1 ∧ -b^{5, 117}_0 ∧ -p_585) -> break c in CNF: c -b^{5, 117}_2 ∨ -b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ p_585 ∨ break c in DIMACS: -8777 -8778 8779 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 117}_2 ∧ -b^{5, 117}_1 ∧ -b^{5, 117}_0 ∧ true) c in CNF: c -b^{5, 117}_2 ∨ b^{5, 117}_1 ∨ b^{5, 117}_0 ∨ false c in DIMACS: -8777 8778 8779 0 c 3 does not represent an automaton state. c -(-b^{5, 117}_2 ∧ b^{5, 117}_1 ∧ b^{5, 117}_0 ∧ true) c in CNF: c b^{5, 117}_2 ∨ -b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ false c in DIMACS: 8777 -8778 -8779 0 c -3 does not represent an automaton state. c -( b^{5, 117}_2 ∧ b^{5, 117}_1 ∧ b^{5, 117}_0 ∧ true) c in CNF: c -b^{5, 117}_2 ∨ -b^{5, 117}_1 ∨ -b^{5, 117}_0 ∨ false c in DIMACS: -8777 -8778 -8779 0 c i = 118 c -2+1 --> -1 c ( b^{5, 118}_2 ∧ b^{5, 118}_1 ∧ -b^{5, 118}_0 ∧ p_590) -> ( b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ b^{5, 119}_0) c in CNF: c -b^{5, 118}_2 ∨ -b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ -p_590 ∨ b^{5, 119}_2 c -b^{5, 118}_2 ∨ -b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ -p_590 ∨ -b^{5, 119}_1 c -b^{5, 118}_2 ∨ -b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ -p_590 ∨ b^{5, 119}_0 c in DIMACS: -8780 -8781 8782 -590 8783 0 -8780 -8781 8782 -590 -8784 0 -8780 -8781 8782 -590 8785 0 c -1+1 --> 0 c ( b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ b^{5, 118}_0 ∧ p_590) -> (-b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ -b^{5, 119}_0) c in CNF: c -b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ -p_590 ∨ -b^{5, 119}_2 c -b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ -p_590 ∨ -b^{5, 119}_1 c -b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ -p_590 ∨ -b^{5, 119}_0 c in DIMACS: -8780 8781 -8782 -590 -8783 0 -8780 8781 -8782 -590 -8784 0 -8780 8781 -8782 -590 -8785 0 c 0+1 --> 1 c (-b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ -b^{5, 118}_0 ∧ p_590) -> (-b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ b^{5, 119}_0) c in CNF: c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ -p_590 ∨ -b^{5, 119}_2 c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ -p_590 ∨ -b^{5, 119}_1 c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ -p_590 ∨ b^{5, 119}_0 c in DIMACS: 8780 8781 8782 -590 -8783 0 8780 8781 8782 -590 -8784 0 8780 8781 8782 -590 8785 0 c 1+1 --> 2 c (-b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ b^{5, 118}_0 ∧ p_590) -> (-b^{5, 119}_2 ∧ b^{5, 119}_1 ∧ -b^{5, 119}_0) c in CNF: c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ -p_590 ∨ -b^{5, 119}_2 c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ -p_590 ∨ b^{5, 119}_1 c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ -p_590 ∨ -b^{5, 119}_0 c in DIMACS: 8780 8781 -8782 -590 -8783 0 8780 8781 -8782 -590 8784 0 8780 8781 -8782 -590 -8785 0 c 2+1 --> break c (-b^{5, 118}_2 ∧ b^{5, 118}_1 ∧ -b^{5, 118}_0 ∧ p_590) -> break c in CNF: c b^{5, 118}_2 ∨ -b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ -p_590 ∨ break c in DIMACS: 8780 -8781 8782 -590 1162 0 c 2-1 --> 1 c (-b^{5, 118}_2 ∧ b^{5, 118}_1 ∧ -b^{5, 118}_0 ∧ -p_590) -> (-b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ b^{5, 119}_0) c in CNF: c b^{5, 118}_2 ∨ -b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ p_590 ∨ -b^{5, 119}_2 c b^{5, 118}_2 ∨ -b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ p_590 ∨ -b^{5, 119}_1 c b^{5, 118}_2 ∨ -b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ p_590 ∨ b^{5, 119}_0 c in DIMACS: 8780 -8781 8782 590 -8783 0 8780 -8781 8782 590 -8784 0 8780 -8781 8782 590 8785 0 c 1-1 --> 0 c (-b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ b^{5, 118}_0 ∧ -p_590) -> (-b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ -b^{5, 119}_0) c in CNF: c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ p_590 ∨ -b^{5, 119}_2 c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ p_590 ∨ -b^{5, 119}_1 c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ p_590 ∨ -b^{5, 119}_0 c in DIMACS: 8780 8781 -8782 590 -8783 0 8780 8781 -8782 590 -8784 0 8780 8781 -8782 590 -8785 0 c 0-1 --> -1 c (-b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ -b^{5, 118}_0 ∧ -p_590) -> ( b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ b^{5, 119}_0) c in CNF: c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ p_590 ∨ b^{5, 119}_2 c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ p_590 ∨ -b^{5, 119}_1 c b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ p_590 ∨ b^{5, 119}_0 c in DIMACS: 8780 8781 8782 590 8783 0 8780 8781 8782 590 -8784 0 8780 8781 8782 590 8785 0 c -1-1 --> -2 c ( b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ b^{5, 118}_0 ∧ -p_590) -> ( b^{5, 119}_2 ∧ b^{5, 119}_1 ∧ -b^{5, 119}_0) c in CNF: c -b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ p_590 ∨ b^{5, 119}_2 c -b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ p_590 ∨ b^{5, 119}_1 c -b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ p_590 ∨ -b^{5, 119}_0 c in DIMACS: -8780 8781 -8782 590 8783 0 -8780 8781 -8782 590 8784 0 -8780 8781 -8782 590 -8785 0 c -2-1 --> break c ( b^{5, 118}_2 ∧ b^{5, 118}_1 ∧ -b^{5, 118}_0 ∧ -p_590) -> break c in CNF: c -b^{5, 118}_2 ∨ -b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ p_590 ∨ break c in DIMACS: -8780 -8781 8782 590 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 118}_2 ∧ -b^{5, 118}_1 ∧ -b^{5, 118}_0 ∧ true) c in CNF: c -b^{5, 118}_2 ∨ b^{5, 118}_1 ∨ b^{5, 118}_0 ∨ false c in DIMACS: -8780 8781 8782 0 c 3 does not represent an automaton state. c -(-b^{5, 118}_2 ∧ b^{5, 118}_1 ∧ b^{5, 118}_0 ∧ true) c in CNF: c b^{5, 118}_2 ∨ -b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ false c in DIMACS: 8780 -8781 -8782 0 c -3 does not represent an automaton state. c -( b^{5, 118}_2 ∧ b^{5, 118}_1 ∧ b^{5, 118}_0 ∧ true) c in CNF: c -b^{5, 118}_2 ∨ -b^{5, 118}_1 ∨ -b^{5, 118}_0 ∨ false c in DIMACS: -8780 -8781 -8782 0 c i = 119 c -2+1 --> -1 c ( b^{5, 119}_2 ∧ b^{5, 119}_1 ∧ -b^{5, 119}_0 ∧ p_595) -> ( b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ b^{5, 120}_0) c in CNF: c -b^{5, 119}_2 ∨ -b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ -p_595 ∨ b^{5, 120}_2 c -b^{5, 119}_2 ∨ -b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ -p_595 ∨ -b^{5, 120}_1 c -b^{5, 119}_2 ∨ -b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ -p_595 ∨ b^{5, 120}_0 c in DIMACS: -8783 -8784 8785 -595 8786 0 -8783 -8784 8785 -595 -8787 0 -8783 -8784 8785 -595 8788 0 c -1+1 --> 0 c ( b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ b^{5, 119}_0 ∧ p_595) -> (-b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ -b^{5, 120}_0) c in CNF: c -b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ -p_595 ∨ -b^{5, 120}_2 c -b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ -p_595 ∨ -b^{5, 120}_1 c -b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ -p_595 ∨ -b^{5, 120}_0 c in DIMACS: -8783 8784 -8785 -595 -8786 0 -8783 8784 -8785 -595 -8787 0 -8783 8784 -8785 -595 -8788 0 c 0+1 --> 1 c (-b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ -b^{5, 119}_0 ∧ p_595) -> (-b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ b^{5, 120}_0) c in CNF: c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ -p_595 ∨ -b^{5, 120}_2 c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ -p_595 ∨ -b^{5, 120}_1 c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ -p_595 ∨ b^{5, 120}_0 c in DIMACS: 8783 8784 8785 -595 -8786 0 8783 8784 8785 -595 -8787 0 8783 8784 8785 -595 8788 0 c 1+1 --> 2 c (-b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ b^{5, 119}_0 ∧ p_595) -> (-b^{5, 120}_2 ∧ b^{5, 120}_1 ∧ -b^{5, 120}_0) c in CNF: c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ -p_595 ∨ -b^{5, 120}_2 c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ -p_595 ∨ b^{5, 120}_1 c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ -p_595 ∨ -b^{5, 120}_0 c in DIMACS: 8783 8784 -8785 -595 -8786 0 8783 8784 -8785 -595 8787 0 8783 8784 -8785 -595 -8788 0 c 2+1 --> break c (-b^{5, 119}_2 ∧ b^{5, 119}_1 ∧ -b^{5, 119}_0 ∧ p_595) -> break c in CNF: c b^{5, 119}_2 ∨ -b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ -p_595 ∨ break c in DIMACS: 8783 -8784 8785 -595 1162 0 c 2-1 --> 1 c (-b^{5, 119}_2 ∧ b^{5, 119}_1 ∧ -b^{5, 119}_0 ∧ -p_595) -> (-b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ b^{5, 120}_0) c in CNF: c b^{5, 119}_2 ∨ -b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ p_595 ∨ -b^{5, 120}_2 c b^{5, 119}_2 ∨ -b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ p_595 ∨ -b^{5, 120}_1 c b^{5, 119}_2 ∨ -b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ p_595 ∨ b^{5, 120}_0 c in DIMACS: 8783 -8784 8785 595 -8786 0 8783 -8784 8785 595 -8787 0 8783 -8784 8785 595 8788 0 c 1-1 --> 0 c (-b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ b^{5, 119}_0 ∧ -p_595) -> (-b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ -b^{5, 120}_0) c in CNF: c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ p_595 ∨ -b^{5, 120}_2 c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ p_595 ∨ -b^{5, 120}_1 c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ p_595 ∨ -b^{5, 120}_0 c in DIMACS: 8783 8784 -8785 595 -8786 0 8783 8784 -8785 595 -8787 0 8783 8784 -8785 595 -8788 0 c 0-1 --> -1 c (-b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ -b^{5, 119}_0 ∧ -p_595) -> ( b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ b^{5, 120}_0) c in CNF: c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ p_595 ∨ b^{5, 120}_2 c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ p_595 ∨ -b^{5, 120}_1 c b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ p_595 ∨ b^{5, 120}_0 c in DIMACS: 8783 8784 8785 595 8786 0 8783 8784 8785 595 -8787 0 8783 8784 8785 595 8788 0 c -1-1 --> -2 c ( b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ b^{5, 119}_0 ∧ -p_595) -> ( b^{5, 120}_2 ∧ b^{5, 120}_1 ∧ -b^{5, 120}_0) c in CNF: c -b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ p_595 ∨ b^{5, 120}_2 c -b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ p_595 ∨ b^{5, 120}_1 c -b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ p_595 ∨ -b^{5, 120}_0 c in DIMACS: -8783 8784 -8785 595 8786 0 -8783 8784 -8785 595 8787 0 -8783 8784 -8785 595 -8788 0 c -2-1 --> break c ( b^{5, 119}_2 ∧ b^{5, 119}_1 ∧ -b^{5, 119}_0 ∧ -p_595) -> break c in CNF: c -b^{5, 119}_2 ∨ -b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ p_595 ∨ break c in DIMACS: -8783 -8784 8785 595 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 119}_2 ∧ -b^{5, 119}_1 ∧ -b^{5, 119}_0 ∧ true) c in CNF: c -b^{5, 119}_2 ∨ b^{5, 119}_1 ∨ b^{5, 119}_0 ∨ false c in DIMACS: -8783 8784 8785 0 c 3 does not represent an automaton state. c -(-b^{5, 119}_2 ∧ b^{5, 119}_1 ∧ b^{5, 119}_0 ∧ true) c in CNF: c b^{5, 119}_2 ∨ -b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ false c in DIMACS: 8783 -8784 -8785 0 c -3 does not represent an automaton state. c -( b^{5, 119}_2 ∧ b^{5, 119}_1 ∧ b^{5, 119}_0 ∧ true) c in CNF: c -b^{5, 119}_2 ∨ -b^{5, 119}_1 ∨ -b^{5, 119}_0 ∨ false c in DIMACS: -8783 -8784 -8785 0 c i = 120 c -2+1 --> -1 c ( b^{5, 120}_2 ∧ b^{5, 120}_1 ∧ -b^{5, 120}_0 ∧ p_600) -> ( b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ b^{5, 121}_0) c in CNF: c -b^{5, 120}_2 ∨ -b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ -p_600 ∨ b^{5, 121}_2 c -b^{5, 120}_2 ∨ -b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ -p_600 ∨ -b^{5, 121}_1 c -b^{5, 120}_2 ∨ -b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ -p_600 ∨ b^{5, 121}_0 c in DIMACS: -8786 -8787 8788 -600 8789 0 -8786 -8787 8788 -600 -8790 0 -8786 -8787 8788 -600 8791 0 c -1+1 --> 0 c ( b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ b^{5, 120}_0 ∧ p_600) -> (-b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ -b^{5, 121}_0) c in CNF: c -b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ -p_600 ∨ -b^{5, 121}_2 c -b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ -p_600 ∨ -b^{5, 121}_1 c -b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ -p_600 ∨ -b^{5, 121}_0 c in DIMACS: -8786 8787 -8788 -600 -8789 0 -8786 8787 -8788 -600 -8790 0 -8786 8787 -8788 -600 -8791 0 c 0+1 --> 1 c (-b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ -b^{5, 120}_0 ∧ p_600) -> (-b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ b^{5, 121}_0) c in CNF: c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ -p_600 ∨ -b^{5, 121}_2 c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ -p_600 ∨ -b^{5, 121}_1 c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ -p_600 ∨ b^{5, 121}_0 c in DIMACS: 8786 8787 8788 -600 -8789 0 8786 8787 8788 -600 -8790 0 8786 8787 8788 -600 8791 0 c 1+1 --> 2 c (-b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ b^{5, 120}_0 ∧ p_600) -> (-b^{5, 121}_2 ∧ b^{5, 121}_1 ∧ -b^{5, 121}_0) c in CNF: c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ -p_600 ∨ -b^{5, 121}_2 c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ -p_600 ∨ b^{5, 121}_1 c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ -p_600 ∨ -b^{5, 121}_0 c in DIMACS: 8786 8787 -8788 -600 -8789 0 8786 8787 -8788 -600 8790 0 8786 8787 -8788 -600 -8791 0 c 2+1 --> break c (-b^{5, 120}_2 ∧ b^{5, 120}_1 ∧ -b^{5, 120}_0 ∧ p_600) -> break c in CNF: c b^{5, 120}_2 ∨ -b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ -p_600 ∨ break c in DIMACS: 8786 -8787 8788 -600 1162 0 c 2-1 --> 1 c (-b^{5, 120}_2 ∧ b^{5, 120}_1 ∧ -b^{5, 120}_0 ∧ -p_600) -> (-b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ b^{5, 121}_0) c in CNF: c b^{5, 120}_2 ∨ -b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ p_600 ∨ -b^{5, 121}_2 c b^{5, 120}_2 ∨ -b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ p_600 ∨ -b^{5, 121}_1 c b^{5, 120}_2 ∨ -b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ p_600 ∨ b^{5, 121}_0 c in DIMACS: 8786 -8787 8788 600 -8789 0 8786 -8787 8788 600 -8790 0 8786 -8787 8788 600 8791 0 c 1-1 --> 0 c (-b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ b^{5, 120}_0 ∧ -p_600) -> (-b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ -b^{5, 121}_0) c in CNF: c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ p_600 ∨ -b^{5, 121}_2 c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ p_600 ∨ -b^{5, 121}_1 c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ p_600 ∨ -b^{5, 121}_0 c in DIMACS: 8786 8787 -8788 600 -8789 0 8786 8787 -8788 600 -8790 0 8786 8787 -8788 600 -8791 0 c 0-1 --> -1 c (-b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ -b^{5, 120}_0 ∧ -p_600) -> ( b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ b^{5, 121}_0) c in CNF: c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ p_600 ∨ b^{5, 121}_2 c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ p_600 ∨ -b^{5, 121}_1 c b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ p_600 ∨ b^{5, 121}_0 c in DIMACS: 8786 8787 8788 600 8789 0 8786 8787 8788 600 -8790 0 8786 8787 8788 600 8791 0 c -1-1 --> -2 c ( b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ b^{5, 120}_0 ∧ -p_600) -> ( b^{5, 121}_2 ∧ b^{5, 121}_1 ∧ -b^{5, 121}_0) c in CNF: c -b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ p_600 ∨ b^{5, 121}_2 c -b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ p_600 ∨ b^{5, 121}_1 c -b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ p_600 ∨ -b^{5, 121}_0 c in DIMACS: -8786 8787 -8788 600 8789 0 -8786 8787 -8788 600 8790 0 -8786 8787 -8788 600 -8791 0 c -2-1 --> break c ( b^{5, 120}_2 ∧ b^{5, 120}_1 ∧ -b^{5, 120}_0 ∧ -p_600) -> break c in CNF: c -b^{5, 120}_2 ∨ -b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ p_600 ∨ break c in DIMACS: -8786 -8787 8788 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 120}_2 ∧ -b^{5, 120}_1 ∧ -b^{5, 120}_0 ∧ true) c in CNF: c -b^{5, 120}_2 ∨ b^{5, 120}_1 ∨ b^{5, 120}_0 ∨ false c in DIMACS: -8786 8787 8788 0 c 3 does not represent an automaton state. c -(-b^{5, 120}_2 ∧ b^{5, 120}_1 ∧ b^{5, 120}_0 ∧ true) c in CNF: c b^{5, 120}_2 ∨ -b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ false c in DIMACS: 8786 -8787 -8788 0 c -3 does not represent an automaton state. c -( b^{5, 120}_2 ∧ b^{5, 120}_1 ∧ b^{5, 120}_0 ∧ true) c in CNF: c -b^{5, 120}_2 ∨ -b^{5, 120}_1 ∨ -b^{5, 120}_0 ∨ false c in DIMACS: -8786 -8787 -8788 0 c i = 121 c -2+1 --> -1 c ( b^{5, 121}_2 ∧ b^{5, 121}_1 ∧ -b^{5, 121}_0 ∧ p_605) -> ( b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ b^{5, 122}_0) c in CNF: c -b^{5, 121}_2 ∨ -b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ -p_605 ∨ b^{5, 122}_2 c -b^{5, 121}_2 ∨ -b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ -p_605 ∨ -b^{5, 122}_1 c -b^{5, 121}_2 ∨ -b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ -p_605 ∨ b^{5, 122}_0 c in DIMACS: -8789 -8790 8791 -605 8792 0 -8789 -8790 8791 -605 -8793 0 -8789 -8790 8791 -605 8794 0 c -1+1 --> 0 c ( b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ b^{5, 121}_0 ∧ p_605) -> (-b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ -b^{5, 122}_0) c in CNF: c -b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ -p_605 ∨ -b^{5, 122}_2 c -b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ -p_605 ∨ -b^{5, 122}_1 c -b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ -p_605 ∨ -b^{5, 122}_0 c in DIMACS: -8789 8790 -8791 -605 -8792 0 -8789 8790 -8791 -605 -8793 0 -8789 8790 -8791 -605 -8794 0 c 0+1 --> 1 c (-b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ -b^{5, 121}_0 ∧ p_605) -> (-b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ b^{5, 122}_0) c in CNF: c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ -p_605 ∨ -b^{5, 122}_2 c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ -p_605 ∨ -b^{5, 122}_1 c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ -p_605 ∨ b^{5, 122}_0 c in DIMACS: 8789 8790 8791 -605 -8792 0 8789 8790 8791 -605 -8793 0 8789 8790 8791 -605 8794 0 c 1+1 --> 2 c (-b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ b^{5, 121}_0 ∧ p_605) -> (-b^{5, 122}_2 ∧ b^{5, 122}_1 ∧ -b^{5, 122}_0) c in CNF: c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ -p_605 ∨ -b^{5, 122}_2 c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ -p_605 ∨ b^{5, 122}_1 c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ -p_605 ∨ -b^{5, 122}_0 c in DIMACS: 8789 8790 -8791 -605 -8792 0 8789 8790 -8791 -605 8793 0 8789 8790 -8791 -605 -8794 0 c 2+1 --> break c (-b^{5, 121}_2 ∧ b^{5, 121}_1 ∧ -b^{5, 121}_0 ∧ p_605) -> break c in CNF: c b^{5, 121}_2 ∨ -b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ -p_605 ∨ break c in DIMACS: 8789 -8790 8791 -605 1162 0 c 2-1 --> 1 c (-b^{5, 121}_2 ∧ b^{5, 121}_1 ∧ -b^{5, 121}_0 ∧ -p_605) -> (-b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ b^{5, 122}_0) c in CNF: c b^{5, 121}_2 ∨ -b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ p_605 ∨ -b^{5, 122}_2 c b^{5, 121}_2 ∨ -b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ p_605 ∨ -b^{5, 122}_1 c b^{5, 121}_2 ∨ -b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ p_605 ∨ b^{5, 122}_0 c in DIMACS: 8789 -8790 8791 605 -8792 0 8789 -8790 8791 605 -8793 0 8789 -8790 8791 605 8794 0 c 1-1 --> 0 c (-b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ b^{5, 121}_0 ∧ -p_605) -> (-b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ -b^{5, 122}_0) c in CNF: c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ p_605 ∨ -b^{5, 122}_2 c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ p_605 ∨ -b^{5, 122}_1 c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ p_605 ∨ -b^{5, 122}_0 c in DIMACS: 8789 8790 -8791 605 -8792 0 8789 8790 -8791 605 -8793 0 8789 8790 -8791 605 -8794 0 c 0-1 --> -1 c (-b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ -b^{5, 121}_0 ∧ -p_605) -> ( b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ b^{5, 122}_0) c in CNF: c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ p_605 ∨ b^{5, 122}_2 c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ p_605 ∨ -b^{5, 122}_1 c b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ p_605 ∨ b^{5, 122}_0 c in DIMACS: 8789 8790 8791 605 8792 0 8789 8790 8791 605 -8793 0 8789 8790 8791 605 8794 0 c -1-1 --> -2 c ( b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ b^{5, 121}_0 ∧ -p_605) -> ( b^{5, 122}_2 ∧ b^{5, 122}_1 ∧ -b^{5, 122}_0) c in CNF: c -b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ p_605 ∨ b^{5, 122}_2 c -b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ p_605 ∨ b^{5, 122}_1 c -b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ p_605 ∨ -b^{5, 122}_0 c in DIMACS: -8789 8790 -8791 605 8792 0 -8789 8790 -8791 605 8793 0 -8789 8790 -8791 605 -8794 0 c -2-1 --> break c ( b^{5, 121}_2 ∧ b^{5, 121}_1 ∧ -b^{5, 121}_0 ∧ -p_605) -> break c in CNF: c -b^{5, 121}_2 ∨ -b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ p_605 ∨ break c in DIMACS: -8789 -8790 8791 605 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 121}_2 ∧ -b^{5, 121}_1 ∧ -b^{5, 121}_0 ∧ true) c in CNF: c -b^{5, 121}_2 ∨ b^{5, 121}_1 ∨ b^{5, 121}_0 ∨ false c in DIMACS: -8789 8790 8791 0 c 3 does not represent an automaton state. c -(-b^{5, 121}_2 ∧ b^{5, 121}_1 ∧ b^{5, 121}_0 ∧ true) c in CNF: c b^{5, 121}_2 ∨ -b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ false c in DIMACS: 8789 -8790 -8791 0 c -3 does not represent an automaton state. c -( b^{5, 121}_2 ∧ b^{5, 121}_1 ∧ b^{5, 121}_0 ∧ true) c in CNF: c -b^{5, 121}_2 ∨ -b^{5, 121}_1 ∨ -b^{5, 121}_0 ∨ false c in DIMACS: -8789 -8790 -8791 0 c i = 122 c -2+1 --> -1 c ( b^{5, 122}_2 ∧ b^{5, 122}_1 ∧ -b^{5, 122}_0 ∧ p_610) -> ( b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ b^{5, 123}_0) c in CNF: c -b^{5, 122}_2 ∨ -b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ -p_610 ∨ b^{5, 123}_2 c -b^{5, 122}_2 ∨ -b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ -p_610 ∨ -b^{5, 123}_1 c -b^{5, 122}_2 ∨ -b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ -p_610 ∨ b^{5, 123}_0 c in DIMACS: -8792 -8793 8794 -610 8795 0 -8792 -8793 8794 -610 -8796 0 -8792 -8793 8794 -610 8797 0 c -1+1 --> 0 c ( b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ b^{5, 122}_0 ∧ p_610) -> (-b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ -b^{5, 123}_0) c in CNF: c -b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ -p_610 ∨ -b^{5, 123}_2 c -b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ -p_610 ∨ -b^{5, 123}_1 c -b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ -p_610 ∨ -b^{5, 123}_0 c in DIMACS: -8792 8793 -8794 -610 -8795 0 -8792 8793 -8794 -610 -8796 0 -8792 8793 -8794 -610 -8797 0 c 0+1 --> 1 c (-b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ -b^{5, 122}_0 ∧ p_610) -> (-b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ b^{5, 123}_0) c in CNF: c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ -p_610 ∨ -b^{5, 123}_2 c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ -p_610 ∨ -b^{5, 123}_1 c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ -p_610 ∨ b^{5, 123}_0 c in DIMACS: 8792 8793 8794 -610 -8795 0 8792 8793 8794 -610 -8796 0 8792 8793 8794 -610 8797 0 c 1+1 --> 2 c (-b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ b^{5, 122}_0 ∧ p_610) -> (-b^{5, 123}_2 ∧ b^{5, 123}_1 ∧ -b^{5, 123}_0) c in CNF: c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ -p_610 ∨ -b^{5, 123}_2 c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ -p_610 ∨ b^{5, 123}_1 c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ -p_610 ∨ -b^{5, 123}_0 c in DIMACS: 8792 8793 -8794 -610 -8795 0 8792 8793 -8794 -610 8796 0 8792 8793 -8794 -610 -8797 0 c 2+1 --> break c (-b^{5, 122}_2 ∧ b^{5, 122}_1 ∧ -b^{5, 122}_0 ∧ p_610) -> break c in CNF: c b^{5, 122}_2 ∨ -b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ -p_610 ∨ break c in DIMACS: 8792 -8793 8794 -610 1162 0 c 2-1 --> 1 c (-b^{5, 122}_2 ∧ b^{5, 122}_1 ∧ -b^{5, 122}_0 ∧ -p_610) -> (-b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ b^{5, 123}_0) c in CNF: c b^{5, 122}_2 ∨ -b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ p_610 ∨ -b^{5, 123}_2 c b^{5, 122}_2 ∨ -b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ p_610 ∨ -b^{5, 123}_1 c b^{5, 122}_2 ∨ -b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ p_610 ∨ b^{5, 123}_0 c in DIMACS: 8792 -8793 8794 610 -8795 0 8792 -8793 8794 610 -8796 0 8792 -8793 8794 610 8797 0 c 1-1 --> 0 c (-b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ b^{5, 122}_0 ∧ -p_610) -> (-b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ -b^{5, 123}_0) c in CNF: c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ p_610 ∨ -b^{5, 123}_2 c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ p_610 ∨ -b^{5, 123}_1 c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ p_610 ∨ -b^{5, 123}_0 c in DIMACS: 8792 8793 -8794 610 -8795 0 8792 8793 -8794 610 -8796 0 8792 8793 -8794 610 -8797 0 c 0-1 --> -1 c (-b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ -b^{5, 122}_0 ∧ -p_610) -> ( b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ b^{5, 123}_0) c in CNF: c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ p_610 ∨ b^{5, 123}_2 c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ p_610 ∨ -b^{5, 123}_1 c b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ p_610 ∨ b^{5, 123}_0 c in DIMACS: 8792 8793 8794 610 8795 0 8792 8793 8794 610 -8796 0 8792 8793 8794 610 8797 0 c -1-1 --> -2 c ( b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ b^{5, 122}_0 ∧ -p_610) -> ( b^{5, 123}_2 ∧ b^{5, 123}_1 ∧ -b^{5, 123}_0) c in CNF: c -b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ p_610 ∨ b^{5, 123}_2 c -b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ p_610 ∨ b^{5, 123}_1 c -b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ p_610 ∨ -b^{5, 123}_0 c in DIMACS: -8792 8793 -8794 610 8795 0 -8792 8793 -8794 610 8796 0 -8792 8793 -8794 610 -8797 0 c -2-1 --> break c ( b^{5, 122}_2 ∧ b^{5, 122}_1 ∧ -b^{5, 122}_0 ∧ -p_610) -> break c in CNF: c -b^{5, 122}_2 ∨ -b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ p_610 ∨ break c in DIMACS: -8792 -8793 8794 610 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 122}_2 ∧ -b^{5, 122}_1 ∧ -b^{5, 122}_0 ∧ true) c in CNF: c -b^{5, 122}_2 ∨ b^{5, 122}_1 ∨ b^{5, 122}_0 ∨ false c in DIMACS: -8792 8793 8794 0 c 3 does not represent an automaton state. c -(-b^{5, 122}_2 ∧ b^{5, 122}_1 ∧ b^{5, 122}_0 ∧ true) c in CNF: c b^{5, 122}_2 ∨ -b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ false c in DIMACS: 8792 -8793 -8794 0 c -3 does not represent an automaton state. c -( b^{5, 122}_2 ∧ b^{5, 122}_1 ∧ b^{5, 122}_0 ∧ true) c in CNF: c -b^{5, 122}_2 ∨ -b^{5, 122}_1 ∨ -b^{5, 122}_0 ∨ false c in DIMACS: -8792 -8793 -8794 0 c i = 123 c -2+1 --> -1 c ( b^{5, 123}_2 ∧ b^{5, 123}_1 ∧ -b^{5, 123}_0 ∧ p_615) -> ( b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ b^{5, 124}_0) c in CNF: c -b^{5, 123}_2 ∨ -b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ -p_615 ∨ b^{5, 124}_2 c -b^{5, 123}_2 ∨ -b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ -p_615 ∨ -b^{5, 124}_1 c -b^{5, 123}_2 ∨ -b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ -p_615 ∨ b^{5, 124}_0 c in DIMACS: -8795 -8796 8797 -615 8798 0 -8795 -8796 8797 -615 -8799 0 -8795 -8796 8797 -615 8800 0 c -1+1 --> 0 c ( b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ b^{5, 123}_0 ∧ p_615) -> (-b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ -b^{5, 124}_0) c in CNF: c -b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ -p_615 ∨ -b^{5, 124}_2 c -b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ -p_615 ∨ -b^{5, 124}_1 c -b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ -p_615 ∨ -b^{5, 124}_0 c in DIMACS: -8795 8796 -8797 -615 -8798 0 -8795 8796 -8797 -615 -8799 0 -8795 8796 -8797 -615 -8800 0 c 0+1 --> 1 c (-b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ -b^{5, 123}_0 ∧ p_615) -> (-b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ b^{5, 124}_0) c in CNF: c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ -p_615 ∨ -b^{5, 124}_2 c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ -p_615 ∨ -b^{5, 124}_1 c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ -p_615 ∨ b^{5, 124}_0 c in DIMACS: 8795 8796 8797 -615 -8798 0 8795 8796 8797 -615 -8799 0 8795 8796 8797 -615 8800 0 c 1+1 --> 2 c (-b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ b^{5, 123}_0 ∧ p_615) -> (-b^{5, 124}_2 ∧ b^{5, 124}_1 ∧ -b^{5, 124}_0) c in CNF: c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ -p_615 ∨ -b^{5, 124}_2 c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ -p_615 ∨ b^{5, 124}_1 c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ -p_615 ∨ -b^{5, 124}_0 c in DIMACS: 8795 8796 -8797 -615 -8798 0 8795 8796 -8797 -615 8799 0 8795 8796 -8797 -615 -8800 0 c 2+1 --> break c (-b^{5, 123}_2 ∧ b^{5, 123}_1 ∧ -b^{5, 123}_0 ∧ p_615) -> break c in CNF: c b^{5, 123}_2 ∨ -b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ -p_615 ∨ break c in DIMACS: 8795 -8796 8797 -615 1162 0 c 2-1 --> 1 c (-b^{5, 123}_2 ∧ b^{5, 123}_1 ∧ -b^{5, 123}_0 ∧ -p_615) -> (-b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ b^{5, 124}_0) c in CNF: c b^{5, 123}_2 ∨ -b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ p_615 ∨ -b^{5, 124}_2 c b^{5, 123}_2 ∨ -b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ p_615 ∨ -b^{5, 124}_1 c b^{5, 123}_2 ∨ -b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ p_615 ∨ b^{5, 124}_0 c in DIMACS: 8795 -8796 8797 615 -8798 0 8795 -8796 8797 615 -8799 0 8795 -8796 8797 615 8800 0 c 1-1 --> 0 c (-b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ b^{5, 123}_0 ∧ -p_615) -> (-b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ -b^{5, 124}_0) c in CNF: c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ p_615 ∨ -b^{5, 124}_2 c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ p_615 ∨ -b^{5, 124}_1 c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ p_615 ∨ -b^{5, 124}_0 c in DIMACS: 8795 8796 -8797 615 -8798 0 8795 8796 -8797 615 -8799 0 8795 8796 -8797 615 -8800 0 c 0-1 --> -1 c (-b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ -b^{5, 123}_0 ∧ -p_615) -> ( b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ b^{5, 124}_0) c in CNF: c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ p_615 ∨ b^{5, 124}_2 c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ p_615 ∨ -b^{5, 124}_1 c b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ p_615 ∨ b^{5, 124}_0 c in DIMACS: 8795 8796 8797 615 8798 0 8795 8796 8797 615 -8799 0 8795 8796 8797 615 8800 0 c -1-1 --> -2 c ( b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ b^{5, 123}_0 ∧ -p_615) -> ( b^{5, 124}_2 ∧ b^{5, 124}_1 ∧ -b^{5, 124}_0) c in CNF: c -b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ p_615 ∨ b^{5, 124}_2 c -b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ p_615 ∨ b^{5, 124}_1 c -b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ p_615 ∨ -b^{5, 124}_0 c in DIMACS: -8795 8796 -8797 615 8798 0 -8795 8796 -8797 615 8799 0 -8795 8796 -8797 615 -8800 0 c -2-1 --> break c ( b^{5, 123}_2 ∧ b^{5, 123}_1 ∧ -b^{5, 123}_0 ∧ -p_615) -> break c in CNF: c -b^{5, 123}_2 ∨ -b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ p_615 ∨ break c in DIMACS: -8795 -8796 8797 615 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 123}_2 ∧ -b^{5, 123}_1 ∧ -b^{5, 123}_0 ∧ true) c in CNF: c -b^{5, 123}_2 ∨ b^{5, 123}_1 ∨ b^{5, 123}_0 ∨ false c in DIMACS: -8795 8796 8797 0 c 3 does not represent an automaton state. c -(-b^{5, 123}_2 ∧ b^{5, 123}_1 ∧ b^{5, 123}_0 ∧ true) c in CNF: c b^{5, 123}_2 ∨ -b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ false c in DIMACS: 8795 -8796 -8797 0 c -3 does not represent an automaton state. c -( b^{5, 123}_2 ∧ b^{5, 123}_1 ∧ b^{5, 123}_0 ∧ true) c in CNF: c -b^{5, 123}_2 ∨ -b^{5, 123}_1 ∨ -b^{5, 123}_0 ∨ false c in DIMACS: -8795 -8796 -8797 0 c i = 124 c -2+1 --> -1 c ( b^{5, 124}_2 ∧ b^{5, 124}_1 ∧ -b^{5, 124}_0 ∧ p_620) -> ( b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ b^{5, 125}_0) c in CNF: c -b^{5, 124}_2 ∨ -b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ -p_620 ∨ b^{5, 125}_2 c -b^{5, 124}_2 ∨ -b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ -p_620 ∨ -b^{5, 125}_1 c -b^{5, 124}_2 ∨ -b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ -p_620 ∨ b^{5, 125}_0 c in DIMACS: -8798 -8799 8800 -620 8801 0 -8798 -8799 8800 -620 -8802 0 -8798 -8799 8800 -620 8803 0 c -1+1 --> 0 c ( b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ b^{5, 124}_0 ∧ p_620) -> (-b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ -b^{5, 125}_0) c in CNF: c -b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ -p_620 ∨ -b^{5, 125}_2 c -b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ -p_620 ∨ -b^{5, 125}_1 c -b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ -p_620 ∨ -b^{5, 125}_0 c in DIMACS: -8798 8799 -8800 -620 -8801 0 -8798 8799 -8800 -620 -8802 0 -8798 8799 -8800 -620 -8803 0 c 0+1 --> 1 c (-b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ -b^{5, 124}_0 ∧ p_620) -> (-b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ b^{5, 125}_0) c in CNF: c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ -p_620 ∨ -b^{5, 125}_2 c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ -p_620 ∨ -b^{5, 125}_1 c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ -p_620 ∨ b^{5, 125}_0 c in DIMACS: 8798 8799 8800 -620 -8801 0 8798 8799 8800 -620 -8802 0 8798 8799 8800 -620 8803 0 c 1+1 --> 2 c (-b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ b^{5, 124}_0 ∧ p_620) -> (-b^{5, 125}_2 ∧ b^{5, 125}_1 ∧ -b^{5, 125}_0) c in CNF: c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ -p_620 ∨ -b^{5, 125}_2 c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ -p_620 ∨ b^{5, 125}_1 c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ -p_620 ∨ -b^{5, 125}_0 c in DIMACS: 8798 8799 -8800 -620 -8801 0 8798 8799 -8800 -620 8802 0 8798 8799 -8800 -620 -8803 0 c 2+1 --> break c (-b^{5, 124}_2 ∧ b^{5, 124}_1 ∧ -b^{5, 124}_0 ∧ p_620) -> break c in CNF: c b^{5, 124}_2 ∨ -b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ -p_620 ∨ break c in DIMACS: 8798 -8799 8800 -620 1162 0 c 2-1 --> 1 c (-b^{5, 124}_2 ∧ b^{5, 124}_1 ∧ -b^{5, 124}_0 ∧ -p_620) -> (-b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ b^{5, 125}_0) c in CNF: c b^{5, 124}_2 ∨ -b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ p_620 ∨ -b^{5, 125}_2 c b^{5, 124}_2 ∨ -b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ p_620 ∨ -b^{5, 125}_1 c b^{5, 124}_2 ∨ -b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ p_620 ∨ b^{5, 125}_0 c in DIMACS: 8798 -8799 8800 620 -8801 0 8798 -8799 8800 620 -8802 0 8798 -8799 8800 620 8803 0 c 1-1 --> 0 c (-b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ b^{5, 124}_0 ∧ -p_620) -> (-b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ -b^{5, 125}_0) c in CNF: c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ p_620 ∨ -b^{5, 125}_2 c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ p_620 ∨ -b^{5, 125}_1 c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ p_620 ∨ -b^{5, 125}_0 c in DIMACS: 8798 8799 -8800 620 -8801 0 8798 8799 -8800 620 -8802 0 8798 8799 -8800 620 -8803 0 c 0-1 --> -1 c (-b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ -b^{5, 124}_0 ∧ -p_620) -> ( b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ b^{5, 125}_0) c in CNF: c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ p_620 ∨ b^{5, 125}_2 c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ p_620 ∨ -b^{5, 125}_1 c b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ p_620 ∨ b^{5, 125}_0 c in DIMACS: 8798 8799 8800 620 8801 0 8798 8799 8800 620 -8802 0 8798 8799 8800 620 8803 0 c -1-1 --> -2 c ( b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ b^{5, 124}_0 ∧ -p_620) -> ( b^{5, 125}_2 ∧ b^{5, 125}_1 ∧ -b^{5, 125}_0) c in CNF: c -b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ p_620 ∨ b^{5, 125}_2 c -b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ p_620 ∨ b^{5, 125}_1 c -b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ p_620 ∨ -b^{5, 125}_0 c in DIMACS: -8798 8799 -8800 620 8801 0 -8798 8799 -8800 620 8802 0 -8798 8799 -8800 620 -8803 0 c -2-1 --> break c ( b^{5, 124}_2 ∧ b^{5, 124}_1 ∧ -b^{5, 124}_0 ∧ -p_620) -> break c in CNF: c -b^{5, 124}_2 ∨ -b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ p_620 ∨ break c in DIMACS: -8798 -8799 8800 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 124}_2 ∧ -b^{5, 124}_1 ∧ -b^{5, 124}_0 ∧ true) c in CNF: c -b^{5, 124}_2 ∨ b^{5, 124}_1 ∨ b^{5, 124}_0 ∨ false c in DIMACS: -8798 8799 8800 0 c 3 does not represent an automaton state. c -(-b^{5, 124}_2 ∧ b^{5, 124}_1 ∧ b^{5, 124}_0 ∧ true) c in CNF: c b^{5, 124}_2 ∨ -b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ false c in DIMACS: 8798 -8799 -8800 0 c -3 does not represent an automaton state. c -( b^{5, 124}_2 ∧ b^{5, 124}_1 ∧ b^{5, 124}_0 ∧ true) c in CNF: c -b^{5, 124}_2 ∨ -b^{5, 124}_1 ∨ -b^{5, 124}_0 ∨ false c in DIMACS: -8798 -8799 -8800 0 c i = 125 c -2+1 --> -1 c ( b^{5, 125}_2 ∧ b^{5, 125}_1 ∧ -b^{5, 125}_0 ∧ p_625) -> ( b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ b^{5, 126}_0) c in CNF: c -b^{5, 125}_2 ∨ -b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ -p_625 ∨ b^{5, 126}_2 c -b^{5, 125}_2 ∨ -b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ -p_625 ∨ -b^{5, 126}_1 c -b^{5, 125}_2 ∨ -b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ -p_625 ∨ b^{5, 126}_0 c in DIMACS: -8801 -8802 8803 -625 8804 0 -8801 -8802 8803 -625 -8805 0 -8801 -8802 8803 -625 8806 0 c -1+1 --> 0 c ( b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ b^{5, 125}_0 ∧ p_625) -> (-b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ -b^{5, 126}_0) c in CNF: c -b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ -p_625 ∨ -b^{5, 126}_2 c -b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ -p_625 ∨ -b^{5, 126}_1 c -b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ -p_625 ∨ -b^{5, 126}_0 c in DIMACS: -8801 8802 -8803 -625 -8804 0 -8801 8802 -8803 -625 -8805 0 -8801 8802 -8803 -625 -8806 0 c 0+1 --> 1 c (-b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ -b^{5, 125}_0 ∧ p_625) -> (-b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ b^{5, 126}_0) c in CNF: c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ -p_625 ∨ -b^{5, 126}_2 c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ -p_625 ∨ -b^{5, 126}_1 c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ -p_625 ∨ b^{5, 126}_0 c in DIMACS: 8801 8802 8803 -625 -8804 0 8801 8802 8803 -625 -8805 0 8801 8802 8803 -625 8806 0 c 1+1 --> 2 c (-b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ b^{5, 125}_0 ∧ p_625) -> (-b^{5, 126}_2 ∧ b^{5, 126}_1 ∧ -b^{5, 126}_0) c in CNF: c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ -p_625 ∨ -b^{5, 126}_2 c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ -p_625 ∨ b^{5, 126}_1 c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ -p_625 ∨ -b^{5, 126}_0 c in DIMACS: 8801 8802 -8803 -625 -8804 0 8801 8802 -8803 -625 8805 0 8801 8802 -8803 -625 -8806 0 c 2+1 --> break c (-b^{5, 125}_2 ∧ b^{5, 125}_1 ∧ -b^{5, 125}_0 ∧ p_625) -> break c in CNF: c b^{5, 125}_2 ∨ -b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ -p_625 ∨ break c in DIMACS: 8801 -8802 8803 -625 1162 0 c 2-1 --> 1 c (-b^{5, 125}_2 ∧ b^{5, 125}_1 ∧ -b^{5, 125}_0 ∧ -p_625) -> (-b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ b^{5, 126}_0) c in CNF: c b^{5, 125}_2 ∨ -b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ p_625 ∨ -b^{5, 126}_2 c b^{5, 125}_2 ∨ -b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ p_625 ∨ -b^{5, 126}_1 c b^{5, 125}_2 ∨ -b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ p_625 ∨ b^{5, 126}_0 c in DIMACS: 8801 -8802 8803 625 -8804 0 8801 -8802 8803 625 -8805 0 8801 -8802 8803 625 8806 0 c 1-1 --> 0 c (-b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ b^{5, 125}_0 ∧ -p_625) -> (-b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ -b^{5, 126}_0) c in CNF: c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ p_625 ∨ -b^{5, 126}_2 c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ p_625 ∨ -b^{5, 126}_1 c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ p_625 ∨ -b^{5, 126}_0 c in DIMACS: 8801 8802 -8803 625 -8804 0 8801 8802 -8803 625 -8805 0 8801 8802 -8803 625 -8806 0 c 0-1 --> -1 c (-b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ -b^{5, 125}_0 ∧ -p_625) -> ( b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ b^{5, 126}_0) c in CNF: c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ p_625 ∨ b^{5, 126}_2 c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ p_625 ∨ -b^{5, 126}_1 c b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ p_625 ∨ b^{5, 126}_0 c in DIMACS: 8801 8802 8803 625 8804 0 8801 8802 8803 625 -8805 0 8801 8802 8803 625 8806 0 c -1-1 --> -2 c ( b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ b^{5, 125}_0 ∧ -p_625) -> ( b^{5, 126}_2 ∧ b^{5, 126}_1 ∧ -b^{5, 126}_0) c in CNF: c -b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ p_625 ∨ b^{5, 126}_2 c -b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ p_625 ∨ b^{5, 126}_1 c -b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ p_625 ∨ -b^{5, 126}_0 c in DIMACS: -8801 8802 -8803 625 8804 0 -8801 8802 -8803 625 8805 0 -8801 8802 -8803 625 -8806 0 c -2-1 --> break c ( b^{5, 125}_2 ∧ b^{5, 125}_1 ∧ -b^{5, 125}_0 ∧ -p_625) -> break c in CNF: c -b^{5, 125}_2 ∨ -b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ p_625 ∨ break c in DIMACS: -8801 -8802 8803 625 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 125}_2 ∧ -b^{5, 125}_1 ∧ -b^{5, 125}_0 ∧ true) c in CNF: c -b^{5, 125}_2 ∨ b^{5, 125}_1 ∨ b^{5, 125}_0 ∨ false c in DIMACS: -8801 8802 8803 0 c 3 does not represent an automaton state. c -(-b^{5, 125}_2 ∧ b^{5, 125}_1 ∧ b^{5, 125}_0 ∧ true) c in CNF: c b^{5, 125}_2 ∨ -b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ false c in DIMACS: 8801 -8802 -8803 0 c -3 does not represent an automaton state. c -( b^{5, 125}_2 ∧ b^{5, 125}_1 ∧ b^{5, 125}_0 ∧ true) c in CNF: c -b^{5, 125}_2 ∨ -b^{5, 125}_1 ∨ -b^{5, 125}_0 ∨ false c in DIMACS: -8801 -8802 -8803 0 c i = 126 c -2+1 --> -1 c ( b^{5, 126}_2 ∧ b^{5, 126}_1 ∧ -b^{5, 126}_0 ∧ p_630) -> ( b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ b^{5, 127}_0) c in CNF: c -b^{5, 126}_2 ∨ -b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ -p_630 ∨ b^{5, 127}_2 c -b^{5, 126}_2 ∨ -b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ -p_630 ∨ -b^{5, 127}_1 c -b^{5, 126}_2 ∨ -b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ -p_630 ∨ b^{5, 127}_0 c in DIMACS: -8804 -8805 8806 -630 8807 0 -8804 -8805 8806 -630 -8808 0 -8804 -8805 8806 -630 8809 0 c -1+1 --> 0 c ( b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ b^{5, 126}_0 ∧ p_630) -> (-b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ -b^{5, 127}_0) c in CNF: c -b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ -p_630 ∨ -b^{5, 127}_2 c -b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ -p_630 ∨ -b^{5, 127}_1 c -b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ -p_630 ∨ -b^{5, 127}_0 c in DIMACS: -8804 8805 -8806 -630 -8807 0 -8804 8805 -8806 -630 -8808 0 -8804 8805 -8806 -630 -8809 0 c 0+1 --> 1 c (-b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ -b^{5, 126}_0 ∧ p_630) -> (-b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ b^{5, 127}_0) c in CNF: c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ -p_630 ∨ -b^{5, 127}_2 c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ -p_630 ∨ -b^{5, 127}_1 c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ -p_630 ∨ b^{5, 127}_0 c in DIMACS: 8804 8805 8806 -630 -8807 0 8804 8805 8806 -630 -8808 0 8804 8805 8806 -630 8809 0 c 1+1 --> 2 c (-b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ b^{5, 126}_0 ∧ p_630) -> (-b^{5, 127}_2 ∧ b^{5, 127}_1 ∧ -b^{5, 127}_0) c in CNF: c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ -p_630 ∨ -b^{5, 127}_2 c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ -p_630 ∨ b^{5, 127}_1 c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ -p_630 ∨ -b^{5, 127}_0 c in DIMACS: 8804 8805 -8806 -630 -8807 0 8804 8805 -8806 -630 8808 0 8804 8805 -8806 -630 -8809 0 c 2+1 --> break c (-b^{5, 126}_2 ∧ b^{5, 126}_1 ∧ -b^{5, 126}_0 ∧ p_630) -> break c in CNF: c b^{5, 126}_2 ∨ -b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ -p_630 ∨ break c in DIMACS: 8804 -8805 8806 -630 1162 0 c 2-1 --> 1 c (-b^{5, 126}_2 ∧ b^{5, 126}_1 ∧ -b^{5, 126}_0 ∧ -p_630) -> (-b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ b^{5, 127}_0) c in CNF: c b^{5, 126}_2 ∨ -b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ p_630 ∨ -b^{5, 127}_2 c b^{5, 126}_2 ∨ -b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ p_630 ∨ -b^{5, 127}_1 c b^{5, 126}_2 ∨ -b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ p_630 ∨ b^{5, 127}_0 c in DIMACS: 8804 -8805 8806 630 -8807 0 8804 -8805 8806 630 -8808 0 8804 -8805 8806 630 8809 0 c 1-1 --> 0 c (-b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ b^{5, 126}_0 ∧ -p_630) -> (-b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ -b^{5, 127}_0) c in CNF: c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ p_630 ∨ -b^{5, 127}_2 c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ p_630 ∨ -b^{5, 127}_1 c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ p_630 ∨ -b^{5, 127}_0 c in DIMACS: 8804 8805 -8806 630 -8807 0 8804 8805 -8806 630 -8808 0 8804 8805 -8806 630 -8809 0 c 0-1 --> -1 c (-b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ -b^{5, 126}_0 ∧ -p_630) -> ( b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ b^{5, 127}_0) c in CNF: c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ p_630 ∨ b^{5, 127}_2 c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ p_630 ∨ -b^{5, 127}_1 c b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ p_630 ∨ b^{5, 127}_0 c in DIMACS: 8804 8805 8806 630 8807 0 8804 8805 8806 630 -8808 0 8804 8805 8806 630 8809 0 c -1-1 --> -2 c ( b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ b^{5, 126}_0 ∧ -p_630) -> ( b^{5, 127}_2 ∧ b^{5, 127}_1 ∧ -b^{5, 127}_0) c in CNF: c -b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ p_630 ∨ b^{5, 127}_2 c -b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ p_630 ∨ b^{5, 127}_1 c -b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ p_630 ∨ -b^{5, 127}_0 c in DIMACS: -8804 8805 -8806 630 8807 0 -8804 8805 -8806 630 8808 0 -8804 8805 -8806 630 -8809 0 c -2-1 --> break c ( b^{5, 126}_2 ∧ b^{5, 126}_1 ∧ -b^{5, 126}_0 ∧ -p_630) -> break c in CNF: c -b^{5, 126}_2 ∨ -b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ p_630 ∨ break c in DIMACS: -8804 -8805 8806 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 126}_2 ∧ -b^{5, 126}_1 ∧ -b^{5, 126}_0 ∧ true) c in CNF: c -b^{5, 126}_2 ∨ b^{5, 126}_1 ∨ b^{5, 126}_0 ∨ false c in DIMACS: -8804 8805 8806 0 c 3 does not represent an automaton state. c -(-b^{5, 126}_2 ∧ b^{5, 126}_1 ∧ b^{5, 126}_0 ∧ true) c in CNF: c b^{5, 126}_2 ∨ -b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ false c in DIMACS: 8804 -8805 -8806 0 c -3 does not represent an automaton state. c -( b^{5, 126}_2 ∧ b^{5, 126}_1 ∧ b^{5, 126}_0 ∧ true) c in CNF: c -b^{5, 126}_2 ∨ -b^{5, 126}_1 ∨ -b^{5, 126}_0 ∨ false c in DIMACS: -8804 -8805 -8806 0 c i = 127 c -2+1 --> -1 c ( b^{5, 127}_2 ∧ b^{5, 127}_1 ∧ -b^{5, 127}_0 ∧ p_635) -> ( b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ b^{5, 128}_0) c in CNF: c -b^{5, 127}_2 ∨ -b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ -p_635 ∨ b^{5, 128}_2 c -b^{5, 127}_2 ∨ -b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ -p_635 ∨ -b^{5, 128}_1 c -b^{5, 127}_2 ∨ -b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ -p_635 ∨ b^{5, 128}_0 c in DIMACS: -8807 -8808 8809 -635 8810 0 -8807 -8808 8809 -635 -8811 0 -8807 -8808 8809 -635 8812 0 c -1+1 --> 0 c ( b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ b^{5, 127}_0 ∧ p_635) -> (-b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ -b^{5, 128}_0) c in CNF: c -b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ -p_635 ∨ -b^{5, 128}_2 c -b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ -p_635 ∨ -b^{5, 128}_1 c -b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ -p_635 ∨ -b^{5, 128}_0 c in DIMACS: -8807 8808 -8809 -635 -8810 0 -8807 8808 -8809 -635 -8811 0 -8807 8808 -8809 -635 -8812 0 c 0+1 --> 1 c (-b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ -b^{5, 127}_0 ∧ p_635) -> (-b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ b^{5, 128}_0) c in CNF: c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ -p_635 ∨ -b^{5, 128}_2 c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ -p_635 ∨ -b^{5, 128}_1 c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ -p_635 ∨ b^{5, 128}_0 c in DIMACS: 8807 8808 8809 -635 -8810 0 8807 8808 8809 -635 -8811 0 8807 8808 8809 -635 8812 0 c 1+1 --> 2 c (-b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ b^{5, 127}_0 ∧ p_635) -> (-b^{5, 128}_2 ∧ b^{5, 128}_1 ∧ -b^{5, 128}_0) c in CNF: c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ -p_635 ∨ -b^{5, 128}_2 c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ -p_635 ∨ b^{5, 128}_1 c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ -p_635 ∨ -b^{5, 128}_0 c in DIMACS: 8807 8808 -8809 -635 -8810 0 8807 8808 -8809 -635 8811 0 8807 8808 -8809 -635 -8812 0 c 2+1 --> break c (-b^{5, 127}_2 ∧ b^{5, 127}_1 ∧ -b^{5, 127}_0 ∧ p_635) -> break c in CNF: c b^{5, 127}_2 ∨ -b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ -p_635 ∨ break c in DIMACS: 8807 -8808 8809 -635 1162 0 c 2-1 --> 1 c (-b^{5, 127}_2 ∧ b^{5, 127}_1 ∧ -b^{5, 127}_0 ∧ -p_635) -> (-b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ b^{5, 128}_0) c in CNF: c b^{5, 127}_2 ∨ -b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ p_635 ∨ -b^{5, 128}_2 c b^{5, 127}_2 ∨ -b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ p_635 ∨ -b^{5, 128}_1 c b^{5, 127}_2 ∨ -b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ p_635 ∨ b^{5, 128}_0 c in DIMACS: 8807 -8808 8809 635 -8810 0 8807 -8808 8809 635 -8811 0 8807 -8808 8809 635 8812 0 c 1-1 --> 0 c (-b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ b^{5, 127}_0 ∧ -p_635) -> (-b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ -b^{5, 128}_0) c in CNF: c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ p_635 ∨ -b^{5, 128}_2 c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ p_635 ∨ -b^{5, 128}_1 c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ p_635 ∨ -b^{5, 128}_0 c in DIMACS: 8807 8808 -8809 635 -8810 0 8807 8808 -8809 635 -8811 0 8807 8808 -8809 635 -8812 0 c 0-1 --> -1 c (-b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ -b^{5, 127}_0 ∧ -p_635) -> ( b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ b^{5, 128}_0) c in CNF: c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ p_635 ∨ b^{5, 128}_2 c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ p_635 ∨ -b^{5, 128}_1 c b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ p_635 ∨ b^{5, 128}_0 c in DIMACS: 8807 8808 8809 635 8810 0 8807 8808 8809 635 -8811 0 8807 8808 8809 635 8812 0 c -1-1 --> -2 c ( b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ b^{5, 127}_0 ∧ -p_635) -> ( b^{5, 128}_2 ∧ b^{5, 128}_1 ∧ -b^{5, 128}_0) c in CNF: c -b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ p_635 ∨ b^{5, 128}_2 c -b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ p_635 ∨ b^{5, 128}_1 c -b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ p_635 ∨ -b^{5, 128}_0 c in DIMACS: -8807 8808 -8809 635 8810 0 -8807 8808 -8809 635 8811 0 -8807 8808 -8809 635 -8812 0 c -2-1 --> break c ( b^{5, 127}_2 ∧ b^{5, 127}_1 ∧ -b^{5, 127}_0 ∧ -p_635) -> break c in CNF: c -b^{5, 127}_2 ∨ -b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ p_635 ∨ break c in DIMACS: -8807 -8808 8809 635 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 127}_2 ∧ -b^{5, 127}_1 ∧ -b^{5, 127}_0 ∧ true) c in CNF: c -b^{5, 127}_2 ∨ b^{5, 127}_1 ∨ b^{5, 127}_0 ∨ false c in DIMACS: -8807 8808 8809 0 c 3 does not represent an automaton state. c -(-b^{5, 127}_2 ∧ b^{5, 127}_1 ∧ b^{5, 127}_0 ∧ true) c in CNF: c b^{5, 127}_2 ∨ -b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ false c in DIMACS: 8807 -8808 -8809 0 c -3 does not represent an automaton state. c -( b^{5, 127}_2 ∧ b^{5, 127}_1 ∧ b^{5, 127}_0 ∧ true) c in CNF: c -b^{5, 127}_2 ∨ -b^{5, 127}_1 ∨ -b^{5, 127}_0 ∨ false c in DIMACS: -8807 -8808 -8809 0 c i = 128 c -2+1 --> -1 c ( b^{5, 128}_2 ∧ b^{5, 128}_1 ∧ -b^{5, 128}_0 ∧ p_640) -> ( b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ b^{5, 129}_0) c in CNF: c -b^{5, 128}_2 ∨ -b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ -p_640 ∨ b^{5, 129}_2 c -b^{5, 128}_2 ∨ -b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ -p_640 ∨ -b^{5, 129}_1 c -b^{5, 128}_2 ∨ -b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ -p_640 ∨ b^{5, 129}_0 c in DIMACS: -8810 -8811 8812 -640 8813 0 -8810 -8811 8812 -640 -8814 0 -8810 -8811 8812 -640 8815 0 c -1+1 --> 0 c ( b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ b^{5, 128}_0 ∧ p_640) -> (-b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ -b^{5, 129}_0) c in CNF: c -b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ -p_640 ∨ -b^{5, 129}_2 c -b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ -p_640 ∨ -b^{5, 129}_1 c -b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ -p_640 ∨ -b^{5, 129}_0 c in DIMACS: -8810 8811 -8812 -640 -8813 0 -8810 8811 -8812 -640 -8814 0 -8810 8811 -8812 -640 -8815 0 c 0+1 --> 1 c (-b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ -b^{5, 128}_0 ∧ p_640) -> (-b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ b^{5, 129}_0) c in CNF: c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ -p_640 ∨ -b^{5, 129}_2 c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ -p_640 ∨ -b^{5, 129}_1 c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ -p_640 ∨ b^{5, 129}_0 c in DIMACS: 8810 8811 8812 -640 -8813 0 8810 8811 8812 -640 -8814 0 8810 8811 8812 -640 8815 0 c 1+1 --> 2 c (-b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ b^{5, 128}_0 ∧ p_640) -> (-b^{5, 129}_2 ∧ b^{5, 129}_1 ∧ -b^{5, 129}_0) c in CNF: c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ -p_640 ∨ -b^{5, 129}_2 c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ -p_640 ∨ b^{5, 129}_1 c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ -p_640 ∨ -b^{5, 129}_0 c in DIMACS: 8810 8811 -8812 -640 -8813 0 8810 8811 -8812 -640 8814 0 8810 8811 -8812 -640 -8815 0 c 2+1 --> break c (-b^{5, 128}_2 ∧ b^{5, 128}_1 ∧ -b^{5, 128}_0 ∧ p_640) -> break c in CNF: c b^{5, 128}_2 ∨ -b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ -p_640 ∨ break c in DIMACS: 8810 -8811 8812 -640 1162 0 c 2-1 --> 1 c (-b^{5, 128}_2 ∧ b^{5, 128}_1 ∧ -b^{5, 128}_0 ∧ -p_640) -> (-b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ b^{5, 129}_0) c in CNF: c b^{5, 128}_2 ∨ -b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ p_640 ∨ -b^{5, 129}_2 c b^{5, 128}_2 ∨ -b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ p_640 ∨ -b^{5, 129}_1 c b^{5, 128}_2 ∨ -b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ p_640 ∨ b^{5, 129}_0 c in DIMACS: 8810 -8811 8812 640 -8813 0 8810 -8811 8812 640 -8814 0 8810 -8811 8812 640 8815 0 c 1-1 --> 0 c (-b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ b^{5, 128}_0 ∧ -p_640) -> (-b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ -b^{5, 129}_0) c in CNF: c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ p_640 ∨ -b^{5, 129}_2 c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ p_640 ∨ -b^{5, 129}_1 c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ p_640 ∨ -b^{5, 129}_0 c in DIMACS: 8810 8811 -8812 640 -8813 0 8810 8811 -8812 640 -8814 0 8810 8811 -8812 640 -8815 0 c 0-1 --> -1 c (-b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ -b^{5, 128}_0 ∧ -p_640) -> ( b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ b^{5, 129}_0) c in CNF: c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ p_640 ∨ b^{5, 129}_2 c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ p_640 ∨ -b^{5, 129}_1 c b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ p_640 ∨ b^{5, 129}_0 c in DIMACS: 8810 8811 8812 640 8813 0 8810 8811 8812 640 -8814 0 8810 8811 8812 640 8815 0 c -1-1 --> -2 c ( b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ b^{5, 128}_0 ∧ -p_640) -> ( b^{5, 129}_2 ∧ b^{5, 129}_1 ∧ -b^{5, 129}_0) c in CNF: c -b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ p_640 ∨ b^{5, 129}_2 c -b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ p_640 ∨ b^{5, 129}_1 c -b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ p_640 ∨ -b^{5, 129}_0 c in DIMACS: -8810 8811 -8812 640 8813 0 -8810 8811 -8812 640 8814 0 -8810 8811 -8812 640 -8815 0 c -2-1 --> break c ( b^{5, 128}_2 ∧ b^{5, 128}_1 ∧ -b^{5, 128}_0 ∧ -p_640) -> break c in CNF: c -b^{5, 128}_2 ∨ -b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ p_640 ∨ break c in DIMACS: -8810 -8811 8812 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 128}_2 ∧ -b^{5, 128}_1 ∧ -b^{5, 128}_0 ∧ true) c in CNF: c -b^{5, 128}_2 ∨ b^{5, 128}_1 ∨ b^{5, 128}_0 ∨ false c in DIMACS: -8810 8811 8812 0 c 3 does not represent an automaton state. c -(-b^{5, 128}_2 ∧ b^{5, 128}_1 ∧ b^{5, 128}_0 ∧ true) c in CNF: c b^{5, 128}_2 ∨ -b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ false c in DIMACS: 8810 -8811 -8812 0 c -3 does not represent an automaton state. c -( b^{5, 128}_2 ∧ b^{5, 128}_1 ∧ b^{5, 128}_0 ∧ true) c in CNF: c -b^{5, 128}_2 ∨ -b^{5, 128}_1 ∨ -b^{5, 128}_0 ∨ false c in DIMACS: -8810 -8811 -8812 0 c i = 129 c -2+1 --> -1 c ( b^{5, 129}_2 ∧ b^{5, 129}_1 ∧ -b^{5, 129}_0 ∧ p_645) -> ( b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ b^{5, 130}_0) c in CNF: c -b^{5, 129}_2 ∨ -b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ -p_645 ∨ b^{5, 130}_2 c -b^{5, 129}_2 ∨ -b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ -p_645 ∨ -b^{5, 130}_1 c -b^{5, 129}_2 ∨ -b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ -p_645 ∨ b^{5, 130}_0 c in DIMACS: -8813 -8814 8815 -645 8816 0 -8813 -8814 8815 -645 -8817 0 -8813 -8814 8815 -645 8818 0 c -1+1 --> 0 c ( b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ b^{5, 129}_0 ∧ p_645) -> (-b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ -b^{5, 130}_0) c in CNF: c -b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ -p_645 ∨ -b^{5, 130}_2 c -b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ -p_645 ∨ -b^{5, 130}_1 c -b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ -p_645 ∨ -b^{5, 130}_0 c in DIMACS: -8813 8814 -8815 -645 -8816 0 -8813 8814 -8815 -645 -8817 0 -8813 8814 -8815 -645 -8818 0 c 0+1 --> 1 c (-b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ -b^{5, 129}_0 ∧ p_645) -> (-b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ b^{5, 130}_0) c in CNF: c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ -p_645 ∨ -b^{5, 130}_2 c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ -p_645 ∨ -b^{5, 130}_1 c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ -p_645 ∨ b^{5, 130}_0 c in DIMACS: 8813 8814 8815 -645 -8816 0 8813 8814 8815 -645 -8817 0 8813 8814 8815 -645 8818 0 c 1+1 --> 2 c (-b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ b^{5, 129}_0 ∧ p_645) -> (-b^{5, 130}_2 ∧ b^{5, 130}_1 ∧ -b^{5, 130}_0) c in CNF: c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ -p_645 ∨ -b^{5, 130}_2 c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ -p_645 ∨ b^{5, 130}_1 c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ -p_645 ∨ -b^{5, 130}_0 c in DIMACS: 8813 8814 -8815 -645 -8816 0 8813 8814 -8815 -645 8817 0 8813 8814 -8815 -645 -8818 0 c 2+1 --> break c (-b^{5, 129}_2 ∧ b^{5, 129}_1 ∧ -b^{5, 129}_0 ∧ p_645) -> break c in CNF: c b^{5, 129}_2 ∨ -b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ -p_645 ∨ break c in DIMACS: 8813 -8814 8815 -645 1162 0 c 2-1 --> 1 c (-b^{5, 129}_2 ∧ b^{5, 129}_1 ∧ -b^{5, 129}_0 ∧ -p_645) -> (-b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ b^{5, 130}_0) c in CNF: c b^{5, 129}_2 ∨ -b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ p_645 ∨ -b^{5, 130}_2 c b^{5, 129}_2 ∨ -b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ p_645 ∨ -b^{5, 130}_1 c b^{5, 129}_2 ∨ -b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ p_645 ∨ b^{5, 130}_0 c in DIMACS: 8813 -8814 8815 645 -8816 0 8813 -8814 8815 645 -8817 0 8813 -8814 8815 645 8818 0 c 1-1 --> 0 c (-b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ b^{5, 129}_0 ∧ -p_645) -> (-b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ -b^{5, 130}_0) c in CNF: c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ p_645 ∨ -b^{5, 130}_2 c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ p_645 ∨ -b^{5, 130}_1 c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ p_645 ∨ -b^{5, 130}_0 c in DIMACS: 8813 8814 -8815 645 -8816 0 8813 8814 -8815 645 -8817 0 8813 8814 -8815 645 -8818 0 c 0-1 --> -1 c (-b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ -b^{5, 129}_0 ∧ -p_645) -> ( b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ b^{5, 130}_0) c in CNF: c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ p_645 ∨ b^{5, 130}_2 c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ p_645 ∨ -b^{5, 130}_1 c b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ p_645 ∨ b^{5, 130}_0 c in DIMACS: 8813 8814 8815 645 8816 0 8813 8814 8815 645 -8817 0 8813 8814 8815 645 8818 0 c -1-1 --> -2 c ( b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ b^{5, 129}_0 ∧ -p_645) -> ( b^{5, 130}_2 ∧ b^{5, 130}_1 ∧ -b^{5, 130}_0) c in CNF: c -b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ p_645 ∨ b^{5, 130}_2 c -b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ p_645 ∨ b^{5, 130}_1 c -b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ p_645 ∨ -b^{5, 130}_0 c in DIMACS: -8813 8814 -8815 645 8816 0 -8813 8814 -8815 645 8817 0 -8813 8814 -8815 645 -8818 0 c -2-1 --> break c ( b^{5, 129}_2 ∧ b^{5, 129}_1 ∧ -b^{5, 129}_0 ∧ -p_645) -> break c in CNF: c -b^{5, 129}_2 ∨ -b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ p_645 ∨ break c in DIMACS: -8813 -8814 8815 645 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 129}_2 ∧ -b^{5, 129}_1 ∧ -b^{5, 129}_0 ∧ true) c in CNF: c -b^{5, 129}_2 ∨ b^{5, 129}_1 ∨ b^{5, 129}_0 ∨ false c in DIMACS: -8813 8814 8815 0 c 3 does not represent an automaton state. c -(-b^{5, 129}_2 ∧ b^{5, 129}_1 ∧ b^{5, 129}_0 ∧ true) c in CNF: c b^{5, 129}_2 ∨ -b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ false c in DIMACS: 8813 -8814 -8815 0 c -3 does not represent an automaton state. c -( b^{5, 129}_2 ∧ b^{5, 129}_1 ∧ b^{5, 129}_0 ∧ true) c in CNF: c -b^{5, 129}_2 ∨ -b^{5, 129}_1 ∨ -b^{5, 129}_0 ∨ false c in DIMACS: -8813 -8814 -8815 0 c i = 130 c -2+1 --> -1 c ( b^{5, 130}_2 ∧ b^{5, 130}_1 ∧ -b^{5, 130}_0 ∧ p_650) -> ( b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ b^{5, 131}_0) c in CNF: c -b^{5, 130}_2 ∨ -b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ -p_650 ∨ b^{5, 131}_2 c -b^{5, 130}_2 ∨ -b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ -p_650 ∨ -b^{5, 131}_1 c -b^{5, 130}_2 ∨ -b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ -p_650 ∨ b^{5, 131}_0 c in DIMACS: -8816 -8817 8818 -650 8819 0 -8816 -8817 8818 -650 -8820 0 -8816 -8817 8818 -650 8821 0 c -1+1 --> 0 c ( b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ b^{5, 130}_0 ∧ p_650) -> (-b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ -b^{5, 131}_0) c in CNF: c -b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ -p_650 ∨ -b^{5, 131}_2 c -b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ -p_650 ∨ -b^{5, 131}_1 c -b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ -p_650 ∨ -b^{5, 131}_0 c in DIMACS: -8816 8817 -8818 -650 -8819 0 -8816 8817 -8818 -650 -8820 0 -8816 8817 -8818 -650 -8821 0 c 0+1 --> 1 c (-b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ -b^{5, 130}_0 ∧ p_650) -> (-b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ b^{5, 131}_0) c in CNF: c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ -p_650 ∨ -b^{5, 131}_2 c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ -p_650 ∨ -b^{5, 131}_1 c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ -p_650 ∨ b^{5, 131}_0 c in DIMACS: 8816 8817 8818 -650 -8819 0 8816 8817 8818 -650 -8820 0 8816 8817 8818 -650 8821 0 c 1+1 --> 2 c (-b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ b^{5, 130}_0 ∧ p_650) -> (-b^{5, 131}_2 ∧ b^{5, 131}_1 ∧ -b^{5, 131}_0) c in CNF: c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ -p_650 ∨ -b^{5, 131}_2 c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ -p_650 ∨ b^{5, 131}_1 c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ -p_650 ∨ -b^{5, 131}_0 c in DIMACS: 8816 8817 -8818 -650 -8819 0 8816 8817 -8818 -650 8820 0 8816 8817 -8818 -650 -8821 0 c 2+1 --> break c (-b^{5, 130}_2 ∧ b^{5, 130}_1 ∧ -b^{5, 130}_0 ∧ p_650) -> break c in CNF: c b^{5, 130}_2 ∨ -b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ -p_650 ∨ break c in DIMACS: 8816 -8817 8818 -650 1162 0 c 2-1 --> 1 c (-b^{5, 130}_2 ∧ b^{5, 130}_1 ∧ -b^{5, 130}_0 ∧ -p_650) -> (-b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ b^{5, 131}_0) c in CNF: c b^{5, 130}_2 ∨ -b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ p_650 ∨ -b^{5, 131}_2 c b^{5, 130}_2 ∨ -b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ p_650 ∨ -b^{5, 131}_1 c b^{5, 130}_2 ∨ -b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ p_650 ∨ b^{5, 131}_0 c in DIMACS: 8816 -8817 8818 650 -8819 0 8816 -8817 8818 650 -8820 0 8816 -8817 8818 650 8821 0 c 1-1 --> 0 c (-b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ b^{5, 130}_0 ∧ -p_650) -> (-b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ -b^{5, 131}_0) c in CNF: c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ p_650 ∨ -b^{5, 131}_2 c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ p_650 ∨ -b^{5, 131}_1 c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ p_650 ∨ -b^{5, 131}_0 c in DIMACS: 8816 8817 -8818 650 -8819 0 8816 8817 -8818 650 -8820 0 8816 8817 -8818 650 -8821 0 c 0-1 --> -1 c (-b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ -b^{5, 130}_0 ∧ -p_650) -> ( b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ b^{5, 131}_0) c in CNF: c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ p_650 ∨ b^{5, 131}_2 c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ p_650 ∨ -b^{5, 131}_1 c b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ p_650 ∨ b^{5, 131}_0 c in DIMACS: 8816 8817 8818 650 8819 0 8816 8817 8818 650 -8820 0 8816 8817 8818 650 8821 0 c -1-1 --> -2 c ( b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ b^{5, 130}_0 ∧ -p_650) -> ( b^{5, 131}_2 ∧ b^{5, 131}_1 ∧ -b^{5, 131}_0) c in CNF: c -b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ p_650 ∨ b^{5, 131}_2 c -b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ p_650 ∨ b^{5, 131}_1 c -b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ p_650 ∨ -b^{5, 131}_0 c in DIMACS: -8816 8817 -8818 650 8819 0 -8816 8817 -8818 650 8820 0 -8816 8817 -8818 650 -8821 0 c -2-1 --> break c ( b^{5, 130}_2 ∧ b^{5, 130}_1 ∧ -b^{5, 130}_0 ∧ -p_650) -> break c in CNF: c -b^{5, 130}_2 ∨ -b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ p_650 ∨ break c in DIMACS: -8816 -8817 8818 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 130}_2 ∧ -b^{5, 130}_1 ∧ -b^{5, 130}_0 ∧ true) c in CNF: c -b^{5, 130}_2 ∨ b^{5, 130}_1 ∨ b^{5, 130}_0 ∨ false c in DIMACS: -8816 8817 8818 0 c 3 does not represent an automaton state. c -(-b^{5, 130}_2 ∧ b^{5, 130}_1 ∧ b^{5, 130}_0 ∧ true) c in CNF: c b^{5, 130}_2 ∨ -b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ false c in DIMACS: 8816 -8817 -8818 0 c -3 does not represent an automaton state. c -( b^{5, 130}_2 ∧ b^{5, 130}_1 ∧ b^{5, 130}_0 ∧ true) c in CNF: c -b^{5, 130}_2 ∨ -b^{5, 130}_1 ∨ -b^{5, 130}_0 ∨ false c in DIMACS: -8816 -8817 -8818 0 c i = 131 c -2+1 --> -1 c ( b^{5, 131}_2 ∧ b^{5, 131}_1 ∧ -b^{5, 131}_0 ∧ p_655) -> ( b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ b^{5, 132}_0) c in CNF: c -b^{5, 131}_2 ∨ -b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ -p_655 ∨ b^{5, 132}_2 c -b^{5, 131}_2 ∨ -b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ -p_655 ∨ -b^{5, 132}_1 c -b^{5, 131}_2 ∨ -b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ -p_655 ∨ b^{5, 132}_0 c in DIMACS: -8819 -8820 8821 -655 8822 0 -8819 -8820 8821 -655 -8823 0 -8819 -8820 8821 -655 8824 0 c -1+1 --> 0 c ( b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ b^{5, 131}_0 ∧ p_655) -> (-b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ -b^{5, 132}_0) c in CNF: c -b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ -p_655 ∨ -b^{5, 132}_2 c -b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ -p_655 ∨ -b^{5, 132}_1 c -b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ -p_655 ∨ -b^{5, 132}_0 c in DIMACS: -8819 8820 -8821 -655 -8822 0 -8819 8820 -8821 -655 -8823 0 -8819 8820 -8821 -655 -8824 0 c 0+1 --> 1 c (-b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ -b^{5, 131}_0 ∧ p_655) -> (-b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ b^{5, 132}_0) c in CNF: c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ -p_655 ∨ -b^{5, 132}_2 c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ -p_655 ∨ -b^{5, 132}_1 c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ -p_655 ∨ b^{5, 132}_0 c in DIMACS: 8819 8820 8821 -655 -8822 0 8819 8820 8821 -655 -8823 0 8819 8820 8821 -655 8824 0 c 1+1 --> 2 c (-b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ b^{5, 131}_0 ∧ p_655) -> (-b^{5, 132}_2 ∧ b^{5, 132}_1 ∧ -b^{5, 132}_0) c in CNF: c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ -p_655 ∨ -b^{5, 132}_2 c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ -p_655 ∨ b^{5, 132}_1 c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ -p_655 ∨ -b^{5, 132}_0 c in DIMACS: 8819 8820 -8821 -655 -8822 0 8819 8820 -8821 -655 8823 0 8819 8820 -8821 -655 -8824 0 c 2+1 --> break c (-b^{5, 131}_2 ∧ b^{5, 131}_1 ∧ -b^{5, 131}_0 ∧ p_655) -> break c in CNF: c b^{5, 131}_2 ∨ -b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ -p_655 ∨ break c in DIMACS: 8819 -8820 8821 -655 1162 0 c 2-1 --> 1 c (-b^{5, 131}_2 ∧ b^{5, 131}_1 ∧ -b^{5, 131}_0 ∧ -p_655) -> (-b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ b^{5, 132}_0) c in CNF: c b^{5, 131}_2 ∨ -b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ p_655 ∨ -b^{5, 132}_2 c b^{5, 131}_2 ∨ -b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ p_655 ∨ -b^{5, 132}_1 c b^{5, 131}_2 ∨ -b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ p_655 ∨ b^{5, 132}_0 c in DIMACS: 8819 -8820 8821 655 -8822 0 8819 -8820 8821 655 -8823 0 8819 -8820 8821 655 8824 0 c 1-1 --> 0 c (-b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ b^{5, 131}_0 ∧ -p_655) -> (-b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ -b^{5, 132}_0) c in CNF: c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ p_655 ∨ -b^{5, 132}_2 c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ p_655 ∨ -b^{5, 132}_1 c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ p_655 ∨ -b^{5, 132}_0 c in DIMACS: 8819 8820 -8821 655 -8822 0 8819 8820 -8821 655 -8823 0 8819 8820 -8821 655 -8824 0 c 0-1 --> -1 c (-b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ -b^{5, 131}_0 ∧ -p_655) -> ( b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ b^{5, 132}_0) c in CNF: c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ p_655 ∨ b^{5, 132}_2 c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ p_655 ∨ -b^{5, 132}_1 c b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ p_655 ∨ b^{5, 132}_0 c in DIMACS: 8819 8820 8821 655 8822 0 8819 8820 8821 655 -8823 0 8819 8820 8821 655 8824 0 c -1-1 --> -2 c ( b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ b^{5, 131}_0 ∧ -p_655) -> ( b^{5, 132}_2 ∧ b^{5, 132}_1 ∧ -b^{5, 132}_0) c in CNF: c -b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ p_655 ∨ b^{5, 132}_2 c -b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ p_655 ∨ b^{5, 132}_1 c -b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ p_655 ∨ -b^{5, 132}_0 c in DIMACS: -8819 8820 -8821 655 8822 0 -8819 8820 -8821 655 8823 0 -8819 8820 -8821 655 -8824 0 c -2-1 --> break c ( b^{5, 131}_2 ∧ b^{5, 131}_1 ∧ -b^{5, 131}_0 ∧ -p_655) -> break c in CNF: c -b^{5, 131}_2 ∨ -b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ p_655 ∨ break c in DIMACS: -8819 -8820 8821 655 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 131}_2 ∧ -b^{5, 131}_1 ∧ -b^{5, 131}_0 ∧ true) c in CNF: c -b^{5, 131}_2 ∨ b^{5, 131}_1 ∨ b^{5, 131}_0 ∨ false c in DIMACS: -8819 8820 8821 0 c 3 does not represent an automaton state. c -(-b^{5, 131}_2 ∧ b^{5, 131}_1 ∧ b^{5, 131}_0 ∧ true) c in CNF: c b^{5, 131}_2 ∨ -b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ false c in DIMACS: 8819 -8820 -8821 0 c -3 does not represent an automaton state. c -( b^{5, 131}_2 ∧ b^{5, 131}_1 ∧ b^{5, 131}_0 ∧ true) c in CNF: c -b^{5, 131}_2 ∨ -b^{5, 131}_1 ∨ -b^{5, 131}_0 ∨ false c in DIMACS: -8819 -8820 -8821 0 c i = 132 c -2+1 --> -1 c ( b^{5, 132}_2 ∧ b^{5, 132}_1 ∧ -b^{5, 132}_0 ∧ p_660) -> ( b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ b^{5, 133}_0) c in CNF: c -b^{5, 132}_2 ∨ -b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ -p_660 ∨ b^{5, 133}_2 c -b^{5, 132}_2 ∨ -b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ -p_660 ∨ -b^{5, 133}_1 c -b^{5, 132}_2 ∨ -b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ -p_660 ∨ b^{5, 133}_0 c in DIMACS: -8822 -8823 8824 -660 8825 0 -8822 -8823 8824 -660 -8826 0 -8822 -8823 8824 -660 8827 0 c -1+1 --> 0 c ( b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ b^{5, 132}_0 ∧ p_660) -> (-b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ -b^{5, 133}_0) c in CNF: c -b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ -p_660 ∨ -b^{5, 133}_2 c -b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ -p_660 ∨ -b^{5, 133}_1 c -b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ -p_660 ∨ -b^{5, 133}_0 c in DIMACS: -8822 8823 -8824 -660 -8825 0 -8822 8823 -8824 -660 -8826 0 -8822 8823 -8824 -660 -8827 0 c 0+1 --> 1 c (-b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ -b^{5, 132}_0 ∧ p_660) -> (-b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ b^{5, 133}_0) c in CNF: c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ -p_660 ∨ -b^{5, 133}_2 c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ -p_660 ∨ -b^{5, 133}_1 c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ -p_660 ∨ b^{5, 133}_0 c in DIMACS: 8822 8823 8824 -660 -8825 0 8822 8823 8824 -660 -8826 0 8822 8823 8824 -660 8827 0 c 1+1 --> 2 c (-b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ b^{5, 132}_0 ∧ p_660) -> (-b^{5, 133}_2 ∧ b^{5, 133}_1 ∧ -b^{5, 133}_0) c in CNF: c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ -p_660 ∨ -b^{5, 133}_2 c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ -p_660 ∨ b^{5, 133}_1 c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ -p_660 ∨ -b^{5, 133}_0 c in DIMACS: 8822 8823 -8824 -660 -8825 0 8822 8823 -8824 -660 8826 0 8822 8823 -8824 -660 -8827 0 c 2+1 --> break c (-b^{5, 132}_2 ∧ b^{5, 132}_1 ∧ -b^{5, 132}_0 ∧ p_660) -> break c in CNF: c b^{5, 132}_2 ∨ -b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ -p_660 ∨ break c in DIMACS: 8822 -8823 8824 -660 1162 0 c 2-1 --> 1 c (-b^{5, 132}_2 ∧ b^{5, 132}_1 ∧ -b^{5, 132}_0 ∧ -p_660) -> (-b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ b^{5, 133}_0) c in CNF: c b^{5, 132}_2 ∨ -b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ p_660 ∨ -b^{5, 133}_2 c b^{5, 132}_2 ∨ -b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ p_660 ∨ -b^{5, 133}_1 c b^{5, 132}_2 ∨ -b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ p_660 ∨ b^{5, 133}_0 c in DIMACS: 8822 -8823 8824 660 -8825 0 8822 -8823 8824 660 -8826 0 8822 -8823 8824 660 8827 0 c 1-1 --> 0 c (-b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ b^{5, 132}_0 ∧ -p_660) -> (-b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ -b^{5, 133}_0) c in CNF: c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ p_660 ∨ -b^{5, 133}_2 c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ p_660 ∨ -b^{5, 133}_1 c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ p_660 ∨ -b^{5, 133}_0 c in DIMACS: 8822 8823 -8824 660 -8825 0 8822 8823 -8824 660 -8826 0 8822 8823 -8824 660 -8827 0 c 0-1 --> -1 c (-b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ -b^{5, 132}_0 ∧ -p_660) -> ( b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ b^{5, 133}_0) c in CNF: c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ p_660 ∨ b^{5, 133}_2 c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ p_660 ∨ -b^{5, 133}_1 c b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ p_660 ∨ b^{5, 133}_0 c in DIMACS: 8822 8823 8824 660 8825 0 8822 8823 8824 660 -8826 0 8822 8823 8824 660 8827 0 c -1-1 --> -2 c ( b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ b^{5, 132}_0 ∧ -p_660) -> ( b^{5, 133}_2 ∧ b^{5, 133}_1 ∧ -b^{5, 133}_0) c in CNF: c -b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ p_660 ∨ b^{5, 133}_2 c -b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ p_660 ∨ b^{5, 133}_1 c -b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ p_660 ∨ -b^{5, 133}_0 c in DIMACS: -8822 8823 -8824 660 8825 0 -8822 8823 -8824 660 8826 0 -8822 8823 -8824 660 -8827 0 c -2-1 --> break c ( b^{5, 132}_2 ∧ b^{5, 132}_1 ∧ -b^{5, 132}_0 ∧ -p_660) -> break c in CNF: c -b^{5, 132}_2 ∨ -b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ p_660 ∨ break c in DIMACS: -8822 -8823 8824 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 132}_2 ∧ -b^{5, 132}_1 ∧ -b^{5, 132}_0 ∧ true) c in CNF: c -b^{5, 132}_2 ∨ b^{5, 132}_1 ∨ b^{5, 132}_0 ∨ false c in DIMACS: -8822 8823 8824 0 c 3 does not represent an automaton state. c -(-b^{5, 132}_2 ∧ b^{5, 132}_1 ∧ b^{5, 132}_0 ∧ true) c in CNF: c b^{5, 132}_2 ∨ -b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ false c in DIMACS: 8822 -8823 -8824 0 c -3 does not represent an automaton state. c -( b^{5, 132}_2 ∧ b^{5, 132}_1 ∧ b^{5, 132}_0 ∧ true) c in CNF: c -b^{5, 132}_2 ∨ -b^{5, 132}_1 ∨ -b^{5, 132}_0 ∨ false c in DIMACS: -8822 -8823 -8824 0 c i = 133 c -2+1 --> -1 c ( b^{5, 133}_2 ∧ b^{5, 133}_1 ∧ -b^{5, 133}_0 ∧ p_665) -> ( b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ b^{5, 134}_0) c in CNF: c -b^{5, 133}_2 ∨ -b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ -p_665 ∨ b^{5, 134}_2 c -b^{5, 133}_2 ∨ -b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ -p_665 ∨ -b^{5, 134}_1 c -b^{5, 133}_2 ∨ -b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ -p_665 ∨ b^{5, 134}_0 c in DIMACS: -8825 -8826 8827 -665 8828 0 -8825 -8826 8827 -665 -8829 0 -8825 -8826 8827 -665 8830 0 c -1+1 --> 0 c ( b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ b^{5, 133}_0 ∧ p_665) -> (-b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ -b^{5, 134}_0) c in CNF: c -b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ -p_665 ∨ -b^{5, 134}_2 c -b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ -p_665 ∨ -b^{5, 134}_1 c -b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ -p_665 ∨ -b^{5, 134}_0 c in DIMACS: -8825 8826 -8827 -665 -8828 0 -8825 8826 -8827 -665 -8829 0 -8825 8826 -8827 -665 -8830 0 c 0+1 --> 1 c (-b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ -b^{5, 133}_0 ∧ p_665) -> (-b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ b^{5, 134}_0) c in CNF: c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ -p_665 ∨ -b^{5, 134}_2 c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ -p_665 ∨ -b^{5, 134}_1 c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ -p_665 ∨ b^{5, 134}_0 c in DIMACS: 8825 8826 8827 -665 -8828 0 8825 8826 8827 -665 -8829 0 8825 8826 8827 -665 8830 0 c 1+1 --> 2 c (-b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ b^{5, 133}_0 ∧ p_665) -> (-b^{5, 134}_2 ∧ b^{5, 134}_1 ∧ -b^{5, 134}_0) c in CNF: c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ -p_665 ∨ -b^{5, 134}_2 c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ -p_665 ∨ b^{5, 134}_1 c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ -p_665 ∨ -b^{5, 134}_0 c in DIMACS: 8825 8826 -8827 -665 -8828 0 8825 8826 -8827 -665 8829 0 8825 8826 -8827 -665 -8830 0 c 2+1 --> break c (-b^{5, 133}_2 ∧ b^{5, 133}_1 ∧ -b^{5, 133}_0 ∧ p_665) -> break c in CNF: c b^{5, 133}_2 ∨ -b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ -p_665 ∨ break c in DIMACS: 8825 -8826 8827 -665 1162 0 c 2-1 --> 1 c (-b^{5, 133}_2 ∧ b^{5, 133}_1 ∧ -b^{5, 133}_0 ∧ -p_665) -> (-b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ b^{5, 134}_0) c in CNF: c b^{5, 133}_2 ∨ -b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ p_665 ∨ -b^{5, 134}_2 c b^{5, 133}_2 ∨ -b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ p_665 ∨ -b^{5, 134}_1 c b^{5, 133}_2 ∨ -b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ p_665 ∨ b^{5, 134}_0 c in DIMACS: 8825 -8826 8827 665 -8828 0 8825 -8826 8827 665 -8829 0 8825 -8826 8827 665 8830 0 c 1-1 --> 0 c (-b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ b^{5, 133}_0 ∧ -p_665) -> (-b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ -b^{5, 134}_0) c in CNF: c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ p_665 ∨ -b^{5, 134}_2 c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ p_665 ∨ -b^{5, 134}_1 c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ p_665 ∨ -b^{5, 134}_0 c in DIMACS: 8825 8826 -8827 665 -8828 0 8825 8826 -8827 665 -8829 0 8825 8826 -8827 665 -8830 0 c 0-1 --> -1 c (-b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ -b^{5, 133}_0 ∧ -p_665) -> ( b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ b^{5, 134}_0) c in CNF: c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ p_665 ∨ b^{5, 134}_2 c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ p_665 ∨ -b^{5, 134}_1 c b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ p_665 ∨ b^{5, 134}_0 c in DIMACS: 8825 8826 8827 665 8828 0 8825 8826 8827 665 -8829 0 8825 8826 8827 665 8830 0 c -1-1 --> -2 c ( b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ b^{5, 133}_0 ∧ -p_665) -> ( b^{5, 134}_2 ∧ b^{5, 134}_1 ∧ -b^{5, 134}_0) c in CNF: c -b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ p_665 ∨ b^{5, 134}_2 c -b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ p_665 ∨ b^{5, 134}_1 c -b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ p_665 ∨ -b^{5, 134}_0 c in DIMACS: -8825 8826 -8827 665 8828 0 -8825 8826 -8827 665 8829 0 -8825 8826 -8827 665 -8830 0 c -2-1 --> break c ( b^{5, 133}_2 ∧ b^{5, 133}_1 ∧ -b^{5, 133}_0 ∧ -p_665) -> break c in CNF: c -b^{5, 133}_2 ∨ -b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ p_665 ∨ break c in DIMACS: -8825 -8826 8827 665 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 133}_2 ∧ -b^{5, 133}_1 ∧ -b^{5, 133}_0 ∧ true) c in CNF: c -b^{5, 133}_2 ∨ b^{5, 133}_1 ∨ b^{5, 133}_0 ∨ false c in DIMACS: -8825 8826 8827 0 c 3 does not represent an automaton state. c -(-b^{5, 133}_2 ∧ b^{5, 133}_1 ∧ b^{5, 133}_0 ∧ true) c in CNF: c b^{5, 133}_2 ∨ -b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ false c in DIMACS: 8825 -8826 -8827 0 c -3 does not represent an automaton state. c -( b^{5, 133}_2 ∧ b^{5, 133}_1 ∧ b^{5, 133}_0 ∧ true) c in CNF: c -b^{5, 133}_2 ∨ -b^{5, 133}_1 ∨ -b^{5, 133}_0 ∨ false c in DIMACS: -8825 -8826 -8827 0 c i = 134 c -2+1 --> -1 c ( b^{5, 134}_2 ∧ b^{5, 134}_1 ∧ -b^{5, 134}_0 ∧ p_670) -> ( b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ b^{5, 135}_0) c in CNF: c -b^{5, 134}_2 ∨ -b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ -p_670 ∨ b^{5, 135}_2 c -b^{5, 134}_2 ∨ -b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ -p_670 ∨ -b^{5, 135}_1 c -b^{5, 134}_2 ∨ -b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ -p_670 ∨ b^{5, 135}_0 c in DIMACS: -8828 -8829 8830 -670 8831 0 -8828 -8829 8830 -670 -8832 0 -8828 -8829 8830 -670 8833 0 c -1+1 --> 0 c ( b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ b^{5, 134}_0 ∧ p_670) -> (-b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ -b^{5, 135}_0) c in CNF: c -b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ -p_670 ∨ -b^{5, 135}_2 c -b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ -p_670 ∨ -b^{5, 135}_1 c -b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ -p_670 ∨ -b^{5, 135}_0 c in DIMACS: -8828 8829 -8830 -670 -8831 0 -8828 8829 -8830 -670 -8832 0 -8828 8829 -8830 -670 -8833 0 c 0+1 --> 1 c (-b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ -b^{5, 134}_0 ∧ p_670) -> (-b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ b^{5, 135}_0) c in CNF: c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ -p_670 ∨ -b^{5, 135}_2 c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ -p_670 ∨ -b^{5, 135}_1 c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ -p_670 ∨ b^{5, 135}_0 c in DIMACS: 8828 8829 8830 -670 -8831 0 8828 8829 8830 -670 -8832 0 8828 8829 8830 -670 8833 0 c 1+1 --> 2 c (-b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ b^{5, 134}_0 ∧ p_670) -> (-b^{5, 135}_2 ∧ b^{5, 135}_1 ∧ -b^{5, 135}_0) c in CNF: c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ -p_670 ∨ -b^{5, 135}_2 c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ -p_670 ∨ b^{5, 135}_1 c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ -p_670 ∨ -b^{5, 135}_0 c in DIMACS: 8828 8829 -8830 -670 -8831 0 8828 8829 -8830 -670 8832 0 8828 8829 -8830 -670 -8833 0 c 2+1 --> break c (-b^{5, 134}_2 ∧ b^{5, 134}_1 ∧ -b^{5, 134}_0 ∧ p_670) -> break c in CNF: c b^{5, 134}_2 ∨ -b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ -p_670 ∨ break c in DIMACS: 8828 -8829 8830 -670 1162 0 c 2-1 --> 1 c (-b^{5, 134}_2 ∧ b^{5, 134}_1 ∧ -b^{5, 134}_0 ∧ -p_670) -> (-b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ b^{5, 135}_0) c in CNF: c b^{5, 134}_2 ∨ -b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ p_670 ∨ -b^{5, 135}_2 c b^{5, 134}_2 ∨ -b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ p_670 ∨ -b^{5, 135}_1 c b^{5, 134}_2 ∨ -b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ p_670 ∨ b^{5, 135}_0 c in DIMACS: 8828 -8829 8830 670 -8831 0 8828 -8829 8830 670 -8832 0 8828 -8829 8830 670 8833 0 c 1-1 --> 0 c (-b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ b^{5, 134}_0 ∧ -p_670) -> (-b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ -b^{5, 135}_0) c in CNF: c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ p_670 ∨ -b^{5, 135}_2 c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ p_670 ∨ -b^{5, 135}_1 c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ p_670 ∨ -b^{5, 135}_0 c in DIMACS: 8828 8829 -8830 670 -8831 0 8828 8829 -8830 670 -8832 0 8828 8829 -8830 670 -8833 0 c 0-1 --> -1 c (-b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ -b^{5, 134}_0 ∧ -p_670) -> ( b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ b^{5, 135}_0) c in CNF: c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ p_670 ∨ b^{5, 135}_2 c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ p_670 ∨ -b^{5, 135}_1 c b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ p_670 ∨ b^{5, 135}_0 c in DIMACS: 8828 8829 8830 670 8831 0 8828 8829 8830 670 -8832 0 8828 8829 8830 670 8833 0 c -1-1 --> -2 c ( b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ b^{5, 134}_0 ∧ -p_670) -> ( b^{5, 135}_2 ∧ b^{5, 135}_1 ∧ -b^{5, 135}_0) c in CNF: c -b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ p_670 ∨ b^{5, 135}_2 c -b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ p_670 ∨ b^{5, 135}_1 c -b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ p_670 ∨ -b^{5, 135}_0 c in DIMACS: -8828 8829 -8830 670 8831 0 -8828 8829 -8830 670 8832 0 -8828 8829 -8830 670 -8833 0 c -2-1 --> break c ( b^{5, 134}_2 ∧ b^{5, 134}_1 ∧ -b^{5, 134}_0 ∧ -p_670) -> break c in CNF: c -b^{5, 134}_2 ∨ -b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ p_670 ∨ break c in DIMACS: -8828 -8829 8830 670 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 134}_2 ∧ -b^{5, 134}_1 ∧ -b^{5, 134}_0 ∧ true) c in CNF: c -b^{5, 134}_2 ∨ b^{5, 134}_1 ∨ b^{5, 134}_0 ∨ false c in DIMACS: -8828 8829 8830 0 c 3 does not represent an automaton state. c -(-b^{5, 134}_2 ∧ b^{5, 134}_1 ∧ b^{5, 134}_0 ∧ true) c in CNF: c b^{5, 134}_2 ∨ -b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ false c in DIMACS: 8828 -8829 -8830 0 c -3 does not represent an automaton state. c -( b^{5, 134}_2 ∧ b^{5, 134}_1 ∧ b^{5, 134}_0 ∧ true) c in CNF: c -b^{5, 134}_2 ∨ -b^{5, 134}_1 ∨ -b^{5, 134}_0 ∨ false c in DIMACS: -8828 -8829 -8830 0 c i = 135 c -2+1 --> -1 c ( b^{5, 135}_2 ∧ b^{5, 135}_1 ∧ -b^{5, 135}_0 ∧ p_675) -> ( b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ b^{5, 136}_0) c in CNF: c -b^{5, 135}_2 ∨ -b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ -p_675 ∨ b^{5, 136}_2 c -b^{5, 135}_2 ∨ -b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ -p_675 ∨ -b^{5, 136}_1 c -b^{5, 135}_2 ∨ -b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ -p_675 ∨ b^{5, 136}_0 c in DIMACS: -8831 -8832 8833 -675 8834 0 -8831 -8832 8833 -675 -8835 0 -8831 -8832 8833 -675 8836 0 c -1+1 --> 0 c ( b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ b^{5, 135}_0 ∧ p_675) -> (-b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ -b^{5, 136}_0) c in CNF: c -b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ -p_675 ∨ -b^{5, 136}_2 c -b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ -p_675 ∨ -b^{5, 136}_1 c -b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ -p_675 ∨ -b^{5, 136}_0 c in DIMACS: -8831 8832 -8833 -675 -8834 0 -8831 8832 -8833 -675 -8835 0 -8831 8832 -8833 -675 -8836 0 c 0+1 --> 1 c (-b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ -b^{5, 135}_0 ∧ p_675) -> (-b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ b^{5, 136}_0) c in CNF: c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ -p_675 ∨ -b^{5, 136}_2 c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ -p_675 ∨ -b^{5, 136}_1 c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ -p_675 ∨ b^{5, 136}_0 c in DIMACS: 8831 8832 8833 -675 -8834 0 8831 8832 8833 -675 -8835 0 8831 8832 8833 -675 8836 0 c 1+1 --> 2 c (-b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ b^{5, 135}_0 ∧ p_675) -> (-b^{5, 136}_2 ∧ b^{5, 136}_1 ∧ -b^{5, 136}_0) c in CNF: c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ -p_675 ∨ -b^{5, 136}_2 c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ -p_675 ∨ b^{5, 136}_1 c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ -p_675 ∨ -b^{5, 136}_0 c in DIMACS: 8831 8832 -8833 -675 -8834 0 8831 8832 -8833 -675 8835 0 8831 8832 -8833 -675 -8836 0 c 2+1 --> break c (-b^{5, 135}_2 ∧ b^{5, 135}_1 ∧ -b^{5, 135}_0 ∧ p_675) -> break c in CNF: c b^{5, 135}_2 ∨ -b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ -p_675 ∨ break c in DIMACS: 8831 -8832 8833 -675 1162 0 c 2-1 --> 1 c (-b^{5, 135}_2 ∧ b^{5, 135}_1 ∧ -b^{5, 135}_0 ∧ -p_675) -> (-b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ b^{5, 136}_0) c in CNF: c b^{5, 135}_2 ∨ -b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ p_675 ∨ -b^{5, 136}_2 c b^{5, 135}_2 ∨ -b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ p_675 ∨ -b^{5, 136}_1 c b^{5, 135}_2 ∨ -b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ p_675 ∨ b^{5, 136}_0 c in DIMACS: 8831 -8832 8833 675 -8834 0 8831 -8832 8833 675 -8835 0 8831 -8832 8833 675 8836 0 c 1-1 --> 0 c (-b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ b^{5, 135}_0 ∧ -p_675) -> (-b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ -b^{5, 136}_0) c in CNF: c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ p_675 ∨ -b^{5, 136}_2 c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ p_675 ∨ -b^{5, 136}_1 c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ p_675 ∨ -b^{5, 136}_0 c in DIMACS: 8831 8832 -8833 675 -8834 0 8831 8832 -8833 675 -8835 0 8831 8832 -8833 675 -8836 0 c 0-1 --> -1 c (-b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ -b^{5, 135}_0 ∧ -p_675) -> ( b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ b^{5, 136}_0) c in CNF: c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ p_675 ∨ b^{5, 136}_2 c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ p_675 ∨ -b^{5, 136}_1 c b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ p_675 ∨ b^{5, 136}_0 c in DIMACS: 8831 8832 8833 675 8834 0 8831 8832 8833 675 -8835 0 8831 8832 8833 675 8836 0 c -1-1 --> -2 c ( b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ b^{5, 135}_0 ∧ -p_675) -> ( b^{5, 136}_2 ∧ b^{5, 136}_1 ∧ -b^{5, 136}_0) c in CNF: c -b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ p_675 ∨ b^{5, 136}_2 c -b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ p_675 ∨ b^{5, 136}_1 c -b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ p_675 ∨ -b^{5, 136}_0 c in DIMACS: -8831 8832 -8833 675 8834 0 -8831 8832 -8833 675 8835 0 -8831 8832 -8833 675 -8836 0 c -2-1 --> break c ( b^{5, 135}_2 ∧ b^{5, 135}_1 ∧ -b^{5, 135}_0 ∧ -p_675) -> break c in CNF: c -b^{5, 135}_2 ∨ -b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ p_675 ∨ break c in DIMACS: -8831 -8832 8833 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 135}_2 ∧ -b^{5, 135}_1 ∧ -b^{5, 135}_0 ∧ true) c in CNF: c -b^{5, 135}_2 ∨ b^{5, 135}_1 ∨ b^{5, 135}_0 ∨ false c in DIMACS: -8831 8832 8833 0 c 3 does not represent an automaton state. c -(-b^{5, 135}_2 ∧ b^{5, 135}_1 ∧ b^{5, 135}_0 ∧ true) c in CNF: c b^{5, 135}_2 ∨ -b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ false c in DIMACS: 8831 -8832 -8833 0 c -3 does not represent an automaton state. c -( b^{5, 135}_2 ∧ b^{5, 135}_1 ∧ b^{5, 135}_0 ∧ true) c in CNF: c -b^{5, 135}_2 ∨ -b^{5, 135}_1 ∨ -b^{5, 135}_0 ∨ false c in DIMACS: -8831 -8832 -8833 0 c i = 136 c -2+1 --> -1 c ( b^{5, 136}_2 ∧ b^{5, 136}_1 ∧ -b^{5, 136}_0 ∧ p_680) -> ( b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ b^{5, 137}_0) c in CNF: c -b^{5, 136}_2 ∨ -b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ -p_680 ∨ b^{5, 137}_2 c -b^{5, 136}_2 ∨ -b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ -p_680 ∨ -b^{5, 137}_1 c -b^{5, 136}_2 ∨ -b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ -p_680 ∨ b^{5, 137}_0 c in DIMACS: -8834 -8835 8836 -680 8837 0 -8834 -8835 8836 -680 -8838 0 -8834 -8835 8836 -680 8839 0 c -1+1 --> 0 c ( b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ b^{5, 136}_0 ∧ p_680) -> (-b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ -b^{5, 137}_0) c in CNF: c -b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ -p_680 ∨ -b^{5, 137}_2 c -b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ -p_680 ∨ -b^{5, 137}_1 c -b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ -p_680 ∨ -b^{5, 137}_0 c in DIMACS: -8834 8835 -8836 -680 -8837 0 -8834 8835 -8836 -680 -8838 0 -8834 8835 -8836 -680 -8839 0 c 0+1 --> 1 c (-b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ -b^{5, 136}_0 ∧ p_680) -> (-b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ b^{5, 137}_0) c in CNF: c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ -p_680 ∨ -b^{5, 137}_2 c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ -p_680 ∨ -b^{5, 137}_1 c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ -p_680 ∨ b^{5, 137}_0 c in DIMACS: 8834 8835 8836 -680 -8837 0 8834 8835 8836 -680 -8838 0 8834 8835 8836 -680 8839 0 c 1+1 --> 2 c (-b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ b^{5, 136}_0 ∧ p_680) -> (-b^{5, 137}_2 ∧ b^{5, 137}_1 ∧ -b^{5, 137}_0) c in CNF: c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ -p_680 ∨ -b^{5, 137}_2 c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ -p_680 ∨ b^{5, 137}_1 c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ -p_680 ∨ -b^{5, 137}_0 c in DIMACS: 8834 8835 -8836 -680 -8837 0 8834 8835 -8836 -680 8838 0 8834 8835 -8836 -680 -8839 0 c 2+1 --> break c (-b^{5, 136}_2 ∧ b^{5, 136}_1 ∧ -b^{5, 136}_0 ∧ p_680) -> break c in CNF: c b^{5, 136}_2 ∨ -b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ -p_680 ∨ break c in DIMACS: 8834 -8835 8836 -680 1162 0 c 2-1 --> 1 c (-b^{5, 136}_2 ∧ b^{5, 136}_1 ∧ -b^{5, 136}_0 ∧ -p_680) -> (-b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ b^{5, 137}_0) c in CNF: c b^{5, 136}_2 ∨ -b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ p_680 ∨ -b^{5, 137}_2 c b^{5, 136}_2 ∨ -b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ p_680 ∨ -b^{5, 137}_1 c b^{5, 136}_2 ∨ -b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ p_680 ∨ b^{5, 137}_0 c in DIMACS: 8834 -8835 8836 680 -8837 0 8834 -8835 8836 680 -8838 0 8834 -8835 8836 680 8839 0 c 1-1 --> 0 c (-b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ b^{5, 136}_0 ∧ -p_680) -> (-b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ -b^{5, 137}_0) c in CNF: c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ p_680 ∨ -b^{5, 137}_2 c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ p_680 ∨ -b^{5, 137}_1 c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ p_680 ∨ -b^{5, 137}_0 c in DIMACS: 8834 8835 -8836 680 -8837 0 8834 8835 -8836 680 -8838 0 8834 8835 -8836 680 -8839 0 c 0-1 --> -1 c (-b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ -b^{5, 136}_0 ∧ -p_680) -> ( b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ b^{5, 137}_0) c in CNF: c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ p_680 ∨ b^{5, 137}_2 c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ p_680 ∨ -b^{5, 137}_1 c b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ p_680 ∨ b^{5, 137}_0 c in DIMACS: 8834 8835 8836 680 8837 0 8834 8835 8836 680 -8838 0 8834 8835 8836 680 8839 0 c -1-1 --> -2 c ( b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ b^{5, 136}_0 ∧ -p_680) -> ( b^{5, 137}_2 ∧ b^{5, 137}_1 ∧ -b^{5, 137}_0) c in CNF: c -b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ p_680 ∨ b^{5, 137}_2 c -b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ p_680 ∨ b^{5, 137}_1 c -b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ p_680 ∨ -b^{5, 137}_0 c in DIMACS: -8834 8835 -8836 680 8837 0 -8834 8835 -8836 680 8838 0 -8834 8835 -8836 680 -8839 0 c -2-1 --> break c ( b^{5, 136}_2 ∧ b^{5, 136}_1 ∧ -b^{5, 136}_0 ∧ -p_680) -> break c in CNF: c -b^{5, 136}_2 ∨ -b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ p_680 ∨ break c in DIMACS: -8834 -8835 8836 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 136}_2 ∧ -b^{5, 136}_1 ∧ -b^{5, 136}_0 ∧ true) c in CNF: c -b^{5, 136}_2 ∨ b^{5, 136}_1 ∨ b^{5, 136}_0 ∨ false c in DIMACS: -8834 8835 8836 0 c 3 does not represent an automaton state. c -(-b^{5, 136}_2 ∧ b^{5, 136}_1 ∧ b^{5, 136}_0 ∧ true) c in CNF: c b^{5, 136}_2 ∨ -b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ false c in DIMACS: 8834 -8835 -8836 0 c -3 does not represent an automaton state. c -( b^{5, 136}_2 ∧ b^{5, 136}_1 ∧ b^{5, 136}_0 ∧ true) c in CNF: c -b^{5, 136}_2 ∨ -b^{5, 136}_1 ∨ -b^{5, 136}_0 ∨ false c in DIMACS: -8834 -8835 -8836 0 c i = 137 c -2+1 --> -1 c ( b^{5, 137}_2 ∧ b^{5, 137}_1 ∧ -b^{5, 137}_0 ∧ p_685) -> ( b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ b^{5, 138}_0) c in CNF: c -b^{5, 137}_2 ∨ -b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ -p_685 ∨ b^{5, 138}_2 c -b^{5, 137}_2 ∨ -b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ -p_685 ∨ -b^{5, 138}_1 c -b^{5, 137}_2 ∨ -b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ -p_685 ∨ b^{5, 138}_0 c in DIMACS: -8837 -8838 8839 -685 8840 0 -8837 -8838 8839 -685 -8841 0 -8837 -8838 8839 -685 8842 0 c -1+1 --> 0 c ( b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ b^{5, 137}_0 ∧ p_685) -> (-b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ -b^{5, 138}_0) c in CNF: c -b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ -p_685 ∨ -b^{5, 138}_2 c -b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ -p_685 ∨ -b^{5, 138}_1 c -b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ -p_685 ∨ -b^{5, 138}_0 c in DIMACS: -8837 8838 -8839 -685 -8840 0 -8837 8838 -8839 -685 -8841 0 -8837 8838 -8839 -685 -8842 0 c 0+1 --> 1 c (-b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ -b^{5, 137}_0 ∧ p_685) -> (-b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ b^{5, 138}_0) c in CNF: c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ -p_685 ∨ -b^{5, 138}_2 c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ -p_685 ∨ -b^{5, 138}_1 c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ -p_685 ∨ b^{5, 138}_0 c in DIMACS: 8837 8838 8839 -685 -8840 0 8837 8838 8839 -685 -8841 0 8837 8838 8839 -685 8842 0 c 1+1 --> 2 c (-b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ b^{5, 137}_0 ∧ p_685) -> (-b^{5, 138}_2 ∧ b^{5, 138}_1 ∧ -b^{5, 138}_0) c in CNF: c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ -p_685 ∨ -b^{5, 138}_2 c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ -p_685 ∨ b^{5, 138}_1 c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ -p_685 ∨ -b^{5, 138}_0 c in DIMACS: 8837 8838 -8839 -685 -8840 0 8837 8838 -8839 -685 8841 0 8837 8838 -8839 -685 -8842 0 c 2+1 --> break c (-b^{5, 137}_2 ∧ b^{5, 137}_1 ∧ -b^{5, 137}_0 ∧ p_685) -> break c in CNF: c b^{5, 137}_2 ∨ -b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ -p_685 ∨ break c in DIMACS: 8837 -8838 8839 -685 1162 0 c 2-1 --> 1 c (-b^{5, 137}_2 ∧ b^{5, 137}_1 ∧ -b^{5, 137}_0 ∧ -p_685) -> (-b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ b^{5, 138}_0) c in CNF: c b^{5, 137}_2 ∨ -b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ p_685 ∨ -b^{5, 138}_2 c b^{5, 137}_2 ∨ -b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ p_685 ∨ -b^{5, 138}_1 c b^{5, 137}_2 ∨ -b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ p_685 ∨ b^{5, 138}_0 c in DIMACS: 8837 -8838 8839 685 -8840 0 8837 -8838 8839 685 -8841 0 8837 -8838 8839 685 8842 0 c 1-1 --> 0 c (-b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ b^{5, 137}_0 ∧ -p_685) -> (-b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ -b^{5, 138}_0) c in CNF: c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ p_685 ∨ -b^{5, 138}_2 c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ p_685 ∨ -b^{5, 138}_1 c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ p_685 ∨ -b^{5, 138}_0 c in DIMACS: 8837 8838 -8839 685 -8840 0 8837 8838 -8839 685 -8841 0 8837 8838 -8839 685 -8842 0 c 0-1 --> -1 c (-b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ -b^{5, 137}_0 ∧ -p_685) -> ( b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ b^{5, 138}_0) c in CNF: c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ p_685 ∨ b^{5, 138}_2 c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ p_685 ∨ -b^{5, 138}_1 c b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ p_685 ∨ b^{5, 138}_0 c in DIMACS: 8837 8838 8839 685 8840 0 8837 8838 8839 685 -8841 0 8837 8838 8839 685 8842 0 c -1-1 --> -2 c ( b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ b^{5, 137}_0 ∧ -p_685) -> ( b^{5, 138}_2 ∧ b^{5, 138}_1 ∧ -b^{5, 138}_0) c in CNF: c -b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ p_685 ∨ b^{5, 138}_2 c -b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ p_685 ∨ b^{5, 138}_1 c -b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ p_685 ∨ -b^{5, 138}_0 c in DIMACS: -8837 8838 -8839 685 8840 0 -8837 8838 -8839 685 8841 0 -8837 8838 -8839 685 -8842 0 c -2-1 --> break c ( b^{5, 137}_2 ∧ b^{5, 137}_1 ∧ -b^{5, 137}_0 ∧ -p_685) -> break c in CNF: c -b^{5, 137}_2 ∨ -b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ p_685 ∨ break c in DIMACS: -8837 -8838 8839 685 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 137}_2 ∧ -b^{5, 137}_1 ∧ -b^{5, 137}_0 ∧ true) c in CNF: c -b^{5, 137}_2 ∨ b^{5, 137}_1 ∨ b^{5, 137}_0 ∨ false c in DIMACS: -8837 8838 8839 0 c 3 does not represent an automaton state. c -(-b^{5, 137}_2 ∧ b^{5, 137}_1 ∧ b^{5, 137}_0 ∧ true) c in CNF: c b^{5, 137}_2 ∨ -b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ false c in DIMACS: 8837 -8838 -8839 0 c -3 does not represent an automaton state. c -( b^{5, 137}_2 ∧ b^{5, 137}_1 ∧ b^{5, 137}_0 ∧ true) c in CNF: c -b^{5, 137}_2 ∨ -b^{5, 137}_1 ∨ -b^{5, 137}_0 ∨ false c in DIMACS: -8837 -8838 -8839 0 c i = 138 c -2+1 --> -1 c ( b^{5, 138}_2 ∧ b^{5, 138}_1 ∧ -b^{5, 138}_0 ∧ p_690) -> ( b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ b^{5, 139}_0) c in CNF: c -b^{5, 138}_2 ∨ -b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ -p_690 ∨ b^{5, 139}_2 c -b^{5, 138}_2 ∨ -b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ -p_690 ∨ -b^{5, 139}_1 c -b^{5, 138}_2 ∨ -b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ -p_690 ∨ b^{5, 139}_0 c in DIMACS: -8840 -8841 8842 -690 8843 0 -8840 -8841 8842 -690 -8844 0 -8840 -8841 8842 -690 8845 0 c -1+1 --> 0 c ( b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ b^{5, 138}_0 ∧ p_690) -> (-b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ -b^{5, 139}_0) c in CNF: c -b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ -p_690 ∨ -b^{5, 139}_2 c -b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ -p_690 ∨ -b^{5, 139}_1 c -b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ -p_690 ∨ -b^{5, 139}_0 c in DIMACS: -8840 8841 -8842 -690 -8843 0 -8840 8841 -8842 -690 -8844 0 -8840 8841 -8842 -690 -8845 0 c 0+1 --> 1 c (-b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ -b^{5, 138}_0 ∧ p_690) -> (-b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ b^{5, 139}_0) c in CNF: c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ -p_690 ∨ -b^{5, 139}_2 c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ -p_690 ∨ -b^{5, 139}_1 c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ -p_690 ∨ b^{5, 139}_0 c in DIMACS: 8840 8841 8842 -690 -8843 0 8840 8841 8842 -690 -8844 0 8840 8841 8842 -690 8845 0 c 1+1 --> 2 c (-b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ b^{5, 138}_0 ∧ p_690) -> (-b^{5, 139}_2 ∧ b^{5, 139}_1 ∧ -b^{5, 139}_0) c in CNF: c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ -p_690 ∨ -b^{5, 139}_2 c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ -p_690 ∨ b^{5, 139}_1 c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ -p_690 ∨ -b^{5, 139}_0 c in DIMACS: 8840 8841 -8842 -690 -8843 0 8840 8841 -8842 -690 8844 0 8840 8841 -8842 -690 -8845 0 c 2+1 --> break c (-b^{5, 138}_2 ∧ b^{5, 138}_1 ∧ -b^{5, 138}_0 ∧ p_690) -> break c in CNF: c b^{5, 138}_2 ∨ -b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ -p_690 ∨ break c in DIMACS: 8840 -8841 8842 -690 1162 0 c 2-1 --> 1 c (-b^{5, 138}_2 ∧ b^{5, 138}_1 ∧ -b^{5, 138}_0 ∧ -p_690) -> (-b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ b^{5, 139}_0) c in CNF: c b^{5, 138}_2 ∨ -b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ p_690 ∨ -b^{5, 139}_2 c b^{5, 138}_2 ∨ -b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ p_690 ∨ -b^{5, 139}_1 c b^{5, 138}_2 ∨ -b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ p_690 ∨ b^{5, 139}_0 c in DIMACS: 8840 -8841 8842 690 -8843 0 8840 -8841 8842 690 -8844 0 8840 -8841 8842 690 8845 0 c 1-1 --> 0 c (-b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ b^{5, 138}_0 ∧ -p_690) -> (-b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ -b^{5, 139}_0) c in CNF: c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ p_690 ∨ -b^{5, 139}_2 c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ p_690 ∨ -b^{5, 139}_1 c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ p_690 ∨ -b^{5, 139}_0 c in DIMACS: 8840 8841 -8842 690 -8843 0 8840 8841 -8842 690 -8844 0 8840 8841 -8842 690 -8845 0 c 0-1 --> -1 c (-b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ -b^{5, 138}_0 ∧ -p_690) -> ( b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ b^{5, 139}_0) c in CNF: c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ p_690 ∨ b^{5, 139}_2 c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ p_690 ∨ -b^{5, 139}_1 c b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ p_690 ∨ b^{5, 139}_0 c in DIMACS: 8840 8841 8842 690 8843 0 8840 8841 8842 690 -8844 0 8840 8841 8842 690 8845 0 c -1-1 --> -2 c ( b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ b^{5, 138}_0 ∧ -p_690) -> ( b^{5, 139}_2 ∧ b^{5, 139}_1 ∧ -b^{5, 139}_0) c in CNF: c -b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ p_690 ∨ b^{5, 139}_2 c -b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ p_690 ∨ b^{5, 139}_1 c -b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ p_690 ∨ -b^{5, 139}_0 c in DIMACS: -8840 8841 -8842 690 8843 0 -8840 8841 -8842 690 8844 0 -8840 8841 -8842 690 -8845 0 c -2-1 --> break c ( b^{5, 138}_2 ∧ b^{5, 138}_1 ∧ -b^{5, 138}_0 ∧ -p_690) -> break c in CNF: c -b^{5, 138}_2 ∨ -b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ p_690 ∨ break c in DIMACS: -8840 -8841 8842 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 138}_2 ∧ -b^{5, 138}_1 ∧ -b^{5, 138}_0 ∧ true) c in CNF: c -b^{5, 138}_2 ∨ b^{5, 138}_1 ∨ b^{5, 138}_0 ∨ false c in DIMACS: -8840 8841 8842 0 c 3 does not represent an automaton state. c -(-b^{5, 138}_2 ∧ b^{5, 138}_1 ∧ b^{5, 138}_0 ∧ true) c in CNF: c b^{5, 138}_2 ∨ -b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ false c in DIMACS: 8840 -8841 -8842 0 c -3 does not represent an automaton state. c -( b^{5, 138}_2 ∧ b^{5, 138}_1 ∧ b^{5, 138}_0 ∧ true) c in CNF: c -b^{5, 138}_2 ∨ -b^{5, 138}_1 ∨ -b^{5, 138}_0 ∨ false c in DIMACS: -8840 -8841 -8842 0 c i = 139 c -2+1 --> -1 c ( b^{5, 139}_2 ∧ b^{5, 139}_1 ∧ -b^{5, 139}_0 ∧ p_695) -> ( b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ b^{5, 140}_0) c in CNF: c -b^{5, 139}_2 ∨ -b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ -p_695 ∨ b^{5, 140}_2 c -b^{5, 139}_2 ∨ -b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ -p_695 ∨ -b^{5, 140}_1 c -b^{5, 139}_2 ∨ -b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ -p_695 ∨ b^{5, 140}_0 c in DIMACS: -8843 -8844 8845 -695 8846 0 -8843 -8844 8845 -695 -8847 0 -8843 -8844 8845 -695 8848 0 c -1+1 --> 0 c ( b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ b^{5, 139}_0 ∧ p_695) -> (-b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ -b^{5, 140}_0) c in CNF: c -b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ -p_695 ∨ -b^{5, 140}_2 c -b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ -p_695 ∨ -b^{5, 140}_1 c -b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ -p_695 ∨ -b^{5, 140}_0 c in DIMACS: -8843 8844 -8845 -695 -8846 0 -8843 8844 -8845 -695 -8847 0 -8843 8844 -8845 -695 -8848 0 c 0+1 --> 1 c (-b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ -b^{5, 139}_0 ∧ p_695) -> (-b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ b^{5, 140}_0) c in CNF: c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ -p_695 ∨ -b^{5, 140}_2 c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ -p_695 ∨ -b^{5, 140}_1 c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ -p_695 ∨ b^{5, 140}_0 c in DIMACS: 8843 8844 8845 -695 -8846 0 8843 8844 8845 -695 -8847 0 8843 8844 8845 -695 8848 0 c 1+1 --> 2 c (-b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ b^{5, 139}_0 ∧ p_695) -> (-b^{5, 140}_2 ∧ b^{5, 140}_1 ∧ -b^{5, 140}_0) c in CNF: c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ -p_695 ∨ -b^{5, 140}_2 c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ -p_695 ∨ b^{5, 140}_1 c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ -p_695 ∨ -b^{5, 140}_0 c in DIMACS: 8843 8844 -8845 -695 -8846 0 8843 8844 -8845 -695 8847 0 8843 8844 -8845 -695 -8848 0 c 2+1 --> break c (-b^{5, 139}_2 ∧ b^{5, 139}_1 ∧ -b^{5, 139}_0 ∧ p_695) -> break c in CNF: c b^{5, 139}_2 ∨ -b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ -p_695 ∨ break c in DIMACS: 8843 -8844 8845 -695 1162 0 c 2-1 --> 1 c (-b^{5, 139}_2 ∧ b^{5, 139}_1 ∧ -b^{5, 139}_0 ∧ -p_695) -> (-b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ b^{5, 140}_0) c in CNF: c b^{5, 139}_2 ∨ -b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ p_695 ∨ -b^{5, 140}_2 c b^{5, 139}_2 ∨ -b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ p_695 ∨ -b^{5, 140}_1 c b^{5, 139}_2 ∨ -b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ p_695 ∨ b^{5, 140}_0 c in DIMACS: 8843 -8844 8845 695 -8846 0 8843 -8844 8845 695 -8847 0 8843 -8844 8845 695 8848 0 c 1-1 --> 0 c (-b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ b^{5, 139}_0 ∧ -p_695) -> (-b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ -b^{5, 140}_0) c in CNF: c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ p_695 ∨ -b^{5, 140}_2 c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ p_695 ∨ -b^{5, 140}_1 c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ p_695 ∨ -b^{5, 140}_0 c in DIMACS: 8843 8844 -8845 695 -8846 0 8843 8844 -8845 695 -8847 0 8843 8844 -8845 695 -8848 0 c 0-1 --> -1 c (-b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ -b^{5, 139}_0 ∧ -p_695) -> ( b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ b^{5, 140}_0) c in CNF: c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ p_695 ∨ b^{5, 140}_2 c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ p_695 ∨ -b^{5, 140}_1 c b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ p_695 ∨ b^{5, 140}_0 c in DIMACS: 8843 8844 8845 695 8846 0 8843 8844 8845 695 -8847 0 8843 8844 8845 695 8848 0 c -1-1 --> -2 c ( b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ b^{5, 139}_0 ∧ -p_695) -> ( b^{5, 140}_2 ∧ b^{5, 140}_1 ∧ -b^{5, 140}_0) c in CNF: c -b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ p_695 ∨ b^{5, 140}_2 c -b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ p_695 ∨ b^{5, 140}_1 c -b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ p_695 ∨ -b^{5, 140}_0 c in DIMACS: -8843 8844 -8845 695 8846 0 -8843 8844 -8845 695 8847 0 -8843 8844 -8845 695 -8848 0 c -2-1 --> break c ( b^{5, 139}_2 ∧ b^{5, 139}_1 ∧ -b^{5, 139}_0 ∧ -p_695) -> break c in CNF: c -b^{5, 139}_2 ∨ -b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ p_695 ∨ break c in DIMACS: -8843 -8844 8845 695 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 139}_2 ∧ -b^{5, 139}_1 ∧ -b^{5, 139}_0 ∧ true) c in CNF: c -b^{5, 139}_2 ∨ b^{5, 139}_1 ∨ b^{5, 139}_0 ∨ false c in DIMACS: -8843 8844 8845 0 c 3 does not represent an automaton state. c -(-b^{5, 139}_2 ∧ b^{5, 139}_1 ∧ b^{5, 139}_0 ∧ true) c in CNF: c b^{5, 139}_2 ∨ -b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ false c in DIMACS: 8843 -8844 -8845 0 c -3 does not represent an automaton state. c -( b^{5, 139}_2 ∧ b^{5, 139}_1 ∧ b^{5, 139}_0 ∧ true) c in CNF: c -b^{5, 139}_2 ∨ -b^{5, 139}_1 ∨ -b^{5, 139}_0 ∨ false c in DIMACS: -8843 -8844 -8845 0 c i = 140 c -2+1 --> -1 c ( b^{5, 140}_2 ∧ b^{5, 140}_1 ∧ -b^{5, 140}_0 ∧ p_700) -> ( b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ b^{5, 141}_0) c in CNF: c -b^{5, 140}_2 ∨ -b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ -p_700 ∨ b^{5, 141}_2 c -b^{5, 140}_2 ∨ -b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ -p_700 ∨ -b^{5, 141}_1 c -b^{5, 140}_2 ∨ -b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ -p_700 ∨ b^{5, 141}_0 c in DIMACS: -8846 -8847 8848 -700 8849 0 -8846 -8847 8848 -700 -8850 0 -8846 -8847 8848 -700 8851 0 c -1+1 --> 0 c ( b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ b^{5, 140}_0 ∧ p_700) -> (-b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ -b^{5, 141}_0) c in CNF: c -b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ -p_700 ∨ -b^{5, 141}_2 c -b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ -p_700 ∨ -b^{5, 141}_1 c -b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ -p_700 ∨ -b^{5, 141}_0 c in DIMACS: -8846 8847 -8848 -700 -8849 0 -8846 8847 -8848 -700 -8850 0 -8846 8847 -8848 -700 -8851 0 c 0+1 --> 1 c (-b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ -b^{5, 140}_0 ∧ p_700) -> (-b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ b^{5, 141}_0) c in CNF: c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ -p_700 ∨ -b^{5, 141}_2 c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ -p_700 ∨ -b^{5, 141}_1 c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ -p_700 ∨ b^{5, 141}_0 c in DIMACS: 8846 8847 8848 -700 -8849 0 8846 8847 8848 -700 -8850 0 8846 8847 8848 -700 8851 0 c 1+1 --> 2 c (-b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ b^{5, 140}_0 ∧ p_700) -> (-b^{5, 141}_2 ∧ b^{5, 141}_1 ∧ -b^{5, 141}_0) c in CNF: c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ -p_700 ∨ -b^{5, 141}_2 c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ -p_700 ∨ b^{5, 141}_1 c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ -p_700 ∨ -b^{5, 141}_0 c in DIMACS: 8846 8847 -8848 -700 -8849 0 8846 8847 -8848 -700 8850 0 8846 8847 -8848 -700 -8851 0 c 2+1 --> break c (-b^{5, 140}_2 ∧ b^{5, 140}_1 ∧ -b^{5, 140}_0 ∧ p_700) -> break c in CNF: c b^{5, 140}_2 ∨ -b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ -p_700 ∨ break c in DIMACS: 8846 -8847 8848 -700 1162 0 c 2-1 --> 1 c (-b^{5, 140}_2 ∧ b^{5, 140}_1 ∧ -b^{5, 140}_0 ∧ -p_700) -> (-b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ b^{5, 141}_0) c in CNF: c b^{5, 140}_2 ∨ -b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ p_700 ∨ -b^{5, 141}_2 c b^{5, 140}_2 ∨ -b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ p_700 ∨ -b^{5, 141}_1 c b^{5, 140}_2 ∨ -b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ p_700 ∨ b^{5, 141}_0 c in DIMACS: 8846 -8847 8848 700 -8849 0 8846 -8847 8848 700 -8850 0 8846 -8847 8848 700 8851 0 c 1-1 --> 0 c (-b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ b^{5, 140}_0 ∧ -p_700) -> (-b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ -b^{5, 141}_0) c in CNF: c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ p_700 ∨ -b^{5, 141}_2 c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ p_700 ∨ -b^{5, 141}_1 c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ p_700 ∨ -b^{5, 141}_0 c in DIMACS: 8846 8847 -8848 700 -8849 0 8846 8847 -8848 700 -8850 0 8846 8847 -8848 700 -8851 0 c 0-1 --> -1 c (-b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ -b^{5, 140}_0 ∧ -p_700) -> ( b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ b^{5, 141}_0) c in CNF: c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ p_700 ∨ b^{5, 141}_2 c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ p_700 ∨ -b^{5, 141}_1 c b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ p_700 ∨ b^{5, 141}_0 c in DIMACS: 8846 8847 8848 700 8849 0 8846 8847 8848 700 -8850 0 8846 8847 8848 700 8851 0 c -1-1 --> -2 c ( b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ b^{5, 140}_0 ∧ -p_700) -> ( b^{5, 141}_2 ∧ b^{5, 141}_1 ∧ -b^{5, 141}_0) c in CNF: c -b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ p_700 ∨ b^{5, 141}_2 c -b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ p_700 ∨ b^{5, 141}_1 c -b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ p_700 ∨ -b^{5, 141}_0 c in DIMACS: -8846 8847 -8848 700 8849 0 -8846 8847 -8848 700 8850 0 -8846 8847 -8848 700 -8851 0 c -2-1 --> break c ( b^{5, 140}_2 ∧ b^{5, 140}_1 ∧ -b^{5, 140}_0 ∧ -p_700) -> break c in CNF: c -b^{5, 140}_2 ∨ -b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ p_700 ∨ break c in DIMACS: -8846 -8847 8848 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 140}_2 ∧ -b^{5, 140}_1 ∧ -b^{5, 140}_0 ∧ true) c in CNF: c -b^{5, 140}_2 ∨ b^{5, 140}_1 ∨ b^{5, 140}_0 ∨ false c in DIMACS: -8846 8847 8848 0 c 3 does not represent an automaton state. c -(-b^{5, 140}_2 ∧ b^{5, 140}_1 ∧ b^{5, 140}_0 ∧ true) c in CNF: c b^{5, 140}_2 ∨ -b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ false c in DIMACS: 8846 -8847 -8848 0 c -3 does not represent an automaton state. c -( b^{5, 140}_2 ∧ b^{5, 140}_1 ∧ b^{5, 140}_0 ∧ true) c in CNF: c -b^{5, 140}_2 ∨ -b^{5, 140}_1 ∨ -b^{5, 140}_0 ∨ false c in DIMACS: -8846 -8847 -8848 0 c i = 141 c -2+1 --> -1 c ( b^{5, 141}_2 ∧ b^{5, 141}_1 ∧ -b^{5, 141}_0 ∧ p_705) -> ( b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ b^{5, 142}_0) c in CNF: c -b^{5, 141}_2 ∨ -b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ -p_705 ∨ b^{5, 142}_2 c -b^{5, 141}_2 ∨ -b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ -p_705 ∨ -b^{5, 142}_1 c -b^{5, 141}_2 ∨ -b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ -p_705 ∨ b^{5, 142}_0 c in DIMACS: -8849 -8850 8851 -705 8852 0 -8849 -8850 8851 -705 -8853 0 -8849 -8850 8851 -705 8854 0 c -1+1 --> 0 c ( b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ b^{5, 141}_0 ∧ p_705) -> (-b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ -b^{5, 142}_0) c in CNF: c -b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ -p_705 ∨ -b^{5, 142}_2 c -b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ -p_705 ∨ -b^{5, 142}_1 c -b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ -p_705 ∨ -b^{5, 142}_0 c in DIMACS: -8849 8850 -8851 -705 -8852 0 -8849 8850 -8851 -705 -8853 0 -8849 8850 -8851 -705 -8854 0 c 0+1 --> 1 c (-b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ -b^{5, 141}_0 ∧ p_705) -> (-b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ b^{5, 142}_0) c in CNF: c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ -p_705 ∨ -b^{5, 142}_2 c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ -p_705 ∨ -b^{5, 142}_1 c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ -p_705 ∨ b^{5, 142}_0 c in DIMACS: 8849 8850 8851 -705 -8852 0 8849 8850 8851 -705 -8853 0 8849 8850 8851 -705 8854 0 c 1+1 --> 2 c (-b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ b^{5, 141}_0 ∧ p_705) -> (-b^{5, 142}_2 ∧ b^{5, 142}_1 ∧ -b^{5, 142}_0) c in CNF: c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ -p_705 ∨ -b^{5, 142}_2 c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ -p_705 ∨ b^{5, 142}_1 c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ -p_705 ∨ -b^{5, 142}_0 c in DIMACS: 8849 8850 -8851 -705 -8852 0 8849 8850 -8851 -705 8853 0 8849 8850 -8851 -705 -8854 0 c 2+1 --> break c (-b^{5, 141}_2 ∧ b^{5, 141}_1 ∧ -b^{5, 141}_0 ∧ p_705) -> break c in CNF: c b^{5, 141}_2 ∨ -b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ -p_705 ∨ break c in DIMACS: 8849 -8850 8851 -705 1162 0 c 2-1 --> 1 c (-b^{5, 141}_2 ∧ b^{5, 141}_1 ∧ -b^{5, 141}_0 ∧ -p_705) -> (-b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ b^{5, 142}_0) c in CNF: c b^{5, 141}_2 ∨ -b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ p_705 ∨ -b^{5, 142}_2 c b^{5, 141}_2 ∨ -b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ p_705 ∨ -b^{5, 142}_1 c b^{5, 141}_2 ∨ -b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ p_705 ∨ b^{5, 142}_0 c in DIMACS: 8849 -8850 8851 705 -8852 0 8849 -8850 8851 705 -8853 0 8849 -8850 8851 705 8854 0 c 1-1 --> 0 c (-b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ b^{5, 141}_0 ∧ -p_705) -> (-b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ -b^{5, 142}_0) c in CNF: c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ p_705 ∨ -b^{5, 142}_2 c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ p_705 ∨ -b^{5, 142}_1 c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ p_705 ∨ -b^{5, 142}_0 c in DIMACS: 8849 8850 -8851 705 -8852 0 8849 8850 -8851 705 -8853 0 8849 8850 -8851 705 -8854 0 c 0-1 --> -1 c (-b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ -b^{5, 141}_0 ∧ -p_705) -> ( b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ b^{5, 142}_0) c in CNF: c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ p_705 ∨ b^{5, 142}_2 c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ p_705 ∨ -b^{5, 142}_1 c b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ p_705 ∨ b^{5, 142}_0 c in DIMACS: 8849 8850 8851 705 8852 0 8849 8850 8851 705 -8853 0 8849 8850 8851 705 8854 0 c -1-1 --> -2 c ( b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ b^{5, 141}_0 ∧ -p_705) -> ( b^{5, 142}_2 ∧ b^{5, 142}_1 ∧ -b^{5, 142}_0) c in CNF: c -b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ p_705 ∨ b^{5, 142}_2 c -b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ p_705 ∨ b^{5, 142}_1 c -b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ p_705 ∨ -b^{5, 142}_0 c in DIMACS: -8849 8850 -8851 705 8852 0 -8849 8850 -8851 705 8853 0 -8849 8850 -8851 705 -8854 0 c -2-1 --> break c ( b^{5, 141}_2 ∧ b^{5, 141}_1 ∧ -b^{5, 141}_0 ∧ -p_705) -> break c in CNF: c -b^{5, 141}_2 ∨ -b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ p_705 ∨ break c in DIMACS: -8849 -8850 8851 705 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 141}_2 ∧ -b^{5, 141}_1 ∧ -b^{5, 141}_0 ∧ true) c in CNF: c -b^{5, 141}_2 ∨ b^{5, 141}_1 ∨ b^{5, 141}_0 ∨ false c in DIMACS: -8849 8850 8851 0 c 3 does not represent an automaton state. c -(-b^{5, 141}_2 ∧ b^{5, 141}_1 ∧ b^{5, 141}_0 ∧ true) c in CNF: c b^{5, 141}_2 ∨ -b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ false c in DIMACS: 8849 -8850 -8851 0 c -3 does not represent an automaton state. c -( b^{5, 141}_2 ∧ b^{5, 141}_1 ∧ b^{5, 141}_0 ∧ true) c in CNF: c -b^{5, 141}_2 ∨ -b^{5, 141}_1 ∨ -b^{5, 141}_0 ∨ false c in DIMACS: -8849 -8850 -8851 0 c i = 142 c -2+1 --> -1 c ( b^{5, 142}_2 ∧ b^{5, 142}_1 ∧ -b^{5, 142}_0 ∧ p_710) -> ( b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ b^{5, 143}_0) c in CNF: c -b^{5, 142}_2 ∨ -b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ -p_710 ∨ b^{5, 143}_2 c -b^{5, 142}_2 ∨ -b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ -p_710 ∨ -b^{5, 143}_1 c -b^{5, 142}_2 ∨ -b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ -p_710 ∨ b^{5, 143}_0 c in DIMACS: -8852 -8853 8854 -710 8855 0 -8852 -8853 8854 -710 -8856 0 -8852 -8853 8854 -710 8857 0 c -1+1 --> 0 c ( b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ b^{5, 142}_0 ∧ p_710) -> (-b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ -b^{5, 143}_0) c in CNF: c -b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ -p_710 ∨ -b^{5, 143}_2 c -b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ -p_710 ∨ -b^{5, 143}_1 c -b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ -p_710 ∨ -b^{5, 143}_0 c in DIMACS: -8852 8853 -8854 -710 -8855 0 -8852 8853 -8854 -710 -8856 0 -8852 8853 -8854 -710 -8857 0 c 0+1 --> 1 c (-b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ -b^{5, 142}_0 ∧ p_710) -> (-b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ b^{5, 143}_0) c in CNF: c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ -p_710 ∨ -b^{5, 143}_2 c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ -p_710 ∨ -b^{5, 143}_1 c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ -p_710 ∨ b^{5, 143}_0 c in DIMACS: 8852 8853 8854 -710 -8855 0 8852 8853 8854 -710 -8856 0 8852 8853 8854 -710 8857 0 c 1+1 --> 2 c (-b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ b^{5, 142}_0 ∧ p_710) -> (-b^{5, 143}_2 ∧ b^{5, 143}_1 ∧ -b^{5, 143}_0) c in CNF: c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ -p_710 ∨ -b^{5, 143}_2 c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ -p_710 ∨ b^{5, 143}_1 c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ -p_710 ∨ -b^{5, 143}_0 c in DIMACS: 8852 8853 -8854 -710 -8855 0 8852 8853 -8854 -710 8856 0 8852 8853 -8854 -710 -8857 0 c 2+1 --> break c (-b^{5, 142}_2 ∧ b^{5, 142}_1 ∧ -b^{5, 142}_0 ∧ p_710) -> break c in CNF: c b^{5, 142}_2 ∨ -b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ -p_710 ∨ break c in DIMACS: 8852 -8853 8854 -710 1162 0 c 2-1 --> 1 c (-b^{5, 142}_2 ∧ b^{5, 142}_1 ∧ -b^{5, 142}_0 ∧ -p_710) -> (-b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ b^{5, 143}_0) c in CNF: c b^{5, 142}_2 ∨ -b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ p_710 ∨ -b^{5, 143}_2 c b^{5, 142}_2 ∨ -b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ p_710 ∨ -b^{5, 143}_1 c b^{5, 142}_2 ∨ -b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ p_710 ∨ b^{5, 143}_0 c in DIMACS: 8852 -8853 8854 710 -8855 0 8852 -8853 8854 710 -8856 0 8852 -8853 8854 710 8857 0 c 1-1 --> 0 c (-b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ b^{5, 142}_0 ∧ -p_710) -> (-b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ -b^{5, 143}_0) c in CNF: c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ p_710 ∨ -b^{5, 143}_2 c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ p_710 ∨ -b^{5, 143}_1 c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ p_710 ∨ -b^{5, 143}_0 c in DIMACS: 8852 8853 -8854 710 -8855 0 8852 8853 -8854 710 -8856 0 8852 8853 -8854 710 -8857 0 c 0-1 --> -1 c (-b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ -b^{5, 142}_0 ∧ -p_710) -> ( b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ b^{5, 143}_0) c in CNF: c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ p_710 ∨ b^{5, 143}_2 c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ p_710 ∨ -b^{5, 143}_1 c b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ p_710 ∨ b^{5, 143}_0 c in DIMACS: 8852 8853 8854 710 8855 0 8852 8853 8854 710 -8856 0 8852 8853 8854 710 8857 0 c -1-1 --> -2 c ( b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ b^{5, 142}_0 ∧ -p_710) -> ( b^{5, 143}_2 ∧ b^{5, 143}_1 ∧ -b^{5, 143}_0) c in CNF: c -b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ p_710 ∨ b^{5, 143}_2 c -b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ p_710 ∨ b^{5, 143}_1 c -b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ p_710 ∨ -b^{5, 143}_0 c in DIMACS: -8852 8853 -8854 710 8855 0 -8852 8853 -8854 710 8856 0 -8852 8853 -8854 710 -8857 0 c -2-1 --> break c ( b^{5, 142}_2 ∧ b^{5, 142}_1 ∧ -b^{5, 142}_0 ∧ -p_710) -> break c in CNF: c -b^{5, 142}_2 ∨ -b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ p_710 ∨ break c in DIMACS: -8852 -8853 8854 710 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 142}_2 ∧ -b^{5, 142}_1 ∧ -b^{5, 142}_0 ∧ true) c in CNF: c -b^{5, 142}_2 ∨ b^{5, 142}_1 ∨ b^{5, 142}_0 ∨ false c in DIMACS: -8852 8853 8854 0 c 3 does not represent an automaton state. c -(-b^{5, 142}_2 ∧ b^{5, 142}_1 ∧ b^{5, 142}_0 ∧ true) c in CNF: c b^{5, 142}_2 ∨ -b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ false c in DIMACS: 8852 -8853 -8854 0 c -3 does not represent an automaton state. c -( b^{5, 142}_2 ∧ b^{5, 142}_1 ∧ b^{5, 142}_0 ∧ true) c in CNF: c -b^{5, 142}_2 ∨ -b^{5, 142}_1 ∨ -b^{5, 142}_0 ∨ false c in DIMACS: -8852 -8853 -8854 0 c i = 143 c -2+1 --> -1 c ( b^{5, 143}_2 ∧ b^{5, 143}_1 ∧ -b^{5, 143}_0 ∧ p_715) -> ( b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ b^{5, 144}_0) c in CNF: c -b^{5, 143}_2 ∨ -b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ -p_715 ∨ b^{5, 144}_2 c -b^{5, 143}_2 ∨ -b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ -p_715 ∨ -b^{5, 144}_1 c -b^{5, 143}_2 ∨ -b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ -p_715 ∨ b^{5, 144}_0 c in DIMACS: -8855 -8856 8857 -715 8858 0 -8855 -8856 8857 -715 -8859 0 -8855 -8856 8857 -715 8860 0 c -1+1 --> 0 c ( b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ b^{5, 143}_0 ∧ p_715) -> (-b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ -b^{5, 144}_0) c in CNF: c -b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ -p_715 ∨ -b^{5, 144}_2 c -b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ -p_715 ∨ -b^{5, 144}_1 c -b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ -p_715 ∨ -b^{5, 144}_0 c in DIMACS: -8855 8856 -8857 -715 -8858 0 -8855 8856 -8857 -715 -8859 0 -8855 8856 -8857 -715 -8860 0 c 0+1 --> 1 c (-b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ -b^{5, 143}_0 ∧ p_715) -> (-b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ b^{5, 144}_0) c in CNF: c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ -p_715 ∨ -b^{5, 144}_2 c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ -p_715 ∨ -b^{5, 144}_1 c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ -p_715 ∨ b^{5, 144}_0 c in DIMACS: 8855 8856 8857 -715 -8858 0 8855 8856 8857 -715 -8859 0 8855 8856 8857 -715 8860 0 c 1+1 --> 2 c (-b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ b^{5, 143}_0 ∧ p_715) -> (-b^{5, 144}_2 ∧ b^{5, 144}_1 ∧ -b^{5, 144}_0) c in CNF: c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ -p_715 ∨ -b^{5, 144}_2 c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ -p_715 ∨ b^{5, 144}_1 c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ -p_715 ∨ -b^{5, 144}_0 c in DIMACS: 8855 8856 -8857 -715 -8858 0 8855 8856 -8857 -715 8859 0 8855 8856 -8857 -715 -8860 0 c 2+1 --> break c (-b^{5, 143}_2 ∧ b^{5, 143}_1 ∧ -b^{5, 143}_0 ∧ p_715) -> break c in CNF: c b^{5, 143}_2 ∨ -b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ -p_715 ∨ break c in DIMACS: 8855 -8856 8857 -715 1162 0 c 2-1 --> 1 c (-b^{5, 143}_2 ∧ b^{5, 143}_1 ∧ -b^{5, 143}_0 ∧ -p_715) -> (-b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ b^{5, 144}_0) c in CNF: c b^{5, 143}_2 ∨ -b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ p_715 ∨ -b^{5, 144}_2 c b^{5, 143}_2 ∨ -b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ p_715 ∨ -b^{5, 144}_1 c b^{5, 143}_2 ∨ -b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ p_715 ∨ b^{5, 144}_0 c in DIMACS: 8855 -8856 8857 715 -8858 0 8855 -8856 8857 715 -8859 0 8855 -8856 8857 715 8860 0 c 1-1 --> 0 c (-b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ b^{5, 143}_0 ∧ -p_715) -> (-b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ -b^{5, 144}_0) c in CNF: c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ p_715 ∨ -b^{5, 144}_2 c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ p_715 ∨ -b^{5, 144}_1 c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ p_715 ∨ -b^{5, 144}_0 c in DIMACS: 8855 8856 -8857 715 -8858 0 8855 8856 -8857 715 -8859 0 8855 8856 -8857 715 -8860 0 c 0-1 --> -1 c (-b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ -b^{5, 143}_0 ∧ -p_715) -> ( b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ b^{5, 144}_0) c in CNF: c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ p_715 ∨ b^{5, 144}_2 c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ p_715 ∨ -b^{5, 144}_1 c b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ p_715 ∨ b^{5, 144}_0 c in DIMACS: 8855 8856 8857 715 8858 0 8855 8856 8857 715 -8859 0 8855 8856 8857 715 8860 0 c -1-1 --> -2 c ( b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ b^{5, 143}_0 ∧ -p_715) -> ( b^{5, 144}_2 ∧ b^{5, 144}_1 ∧ -b^{5, 144}_0) c in CNF: c -b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ p_715 ∨ b^{5, 144}_2 c -b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ p_715 ∨ b^{5, 144}_1 c -b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ p_715 ∨ -b^{5, 144}_0 c in DIMACS: -8855 8856 -8857 715 8858 0 -8855 8856 -8857 715 8859 0 -8855 8856 -8857 715 -8860 0 c -2-1 --> break c ( b^{5, 143}_2 ∧ b^{5, 143}_1 ∧ -b^{5, 143}_0 ∧ -p_715) -> break c in CNF: c -b^{5, 143}_2 ∨ -b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ p_715 ∨ break c in DIMACS: -8855 -8856 8857 715 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 143}_2 ∧ -b^{5, 143}_1 ∧ -b^{5, 143}_0 ∧ true) c in CNF: c -b^{5, 143}_2 ∨ b^{5, 143}_1 ∨ b^{5, 143}_0 ∨ false c in DIMACS: -8855 8856 8857 0 c 3 does not represent an automaton state. c -(-b^{5, 143}_2 ∧ b^{5, 143}_1 ∧ b^{5, 143}_0 ∧ true) c in CNF: c b^{5, 143}_2 ∨ -b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ false c in DIMACS: 8855 -8856 -8857 0 c -3 does not represent an automaton state. c -( b^{5, 143}_2 ∧ b^{5, 143}_1 ∧ b^{5, 143}_0 ∧ true) c in CNF: c -b^{5, 143}_2 ∨ -b^{5, 143}_1 ∨ -b^{5, 143}_0 ∨ false c in DIMACS: -8855 -8856 -8857 0 c i = 144 c -2+1 --> -1 c ( b^{5, 144}_2 ∧ b^{5, 144}_1 ∧ -b^{5, 144}_0 ∧ p_720) -> ( b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ b^{5, 145}_0) c in CNF: c -b^{5, 144}_2 ∨ -b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ -p_720 ∨ b^{5, 145}_2 c -b^{5, 144}_2 ∨ -b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ -p_720 ∨ -b^{5, 145}_1 c -b^{5, 144}_2 ∨ -b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ -p_720 ∨ b^{5, 145}_0 c in DIMACS: -8858 -8859 8860 -720 8861 0 -8858 -8859 8860 -720 -8862 0 -8858 -8859 8860 -720 8863 0 c -1+1 --> 0 c ( b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ b^{5, 144}_0 ∧ p_720) -> (-b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ -b^{5, 145}_0) c in CNF: c -b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ -p_720 ∨ -b^{5, 145}_2 c -b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ -p_720 ∨ -b^{5, 145}_1 c -b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ -p_720 ∨ -b^{5, 145}_0 c in DIMACS: -8858 8859 -8860 -720 -8861 0 -8858 8859 -8860 -720 -8862 0 -8858 8859 -8860 -720 -8863 0 c 0+1 --> 1 c (-b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ -b^{5, 144}_0 ∧ p_720) -> (-b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ b^{5, 145}_0) c in CNF: c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ -p_720 ∨ -b^{5, 145}_2 c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ -p_720 ∨ -b^{5, 145}_1 c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ -p_720 ∨ b^{5, 145}_0 c in DIMACS: 8858 8859 8860 -720 -8861 0 8858 8859 8860 -720 -8862 0 8858 8859 8860 -720 8863 0 c 1+1 --> 2 c (-b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ b^{5, 144}_0 ∧ p_720) -> (-b^{5, 145}_2 ∧ b^{5, 145}_1 ∧ -b^{5, 145}_0) c in CNF: c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ -p_720 ∨ -b^{5, 145}_2 c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ -p_720 ∨ b^{5, 145}_1 c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ -p_720 ∨ -b^{5, 145}_0 c in DIMACS: 8858 8859 -8860 -720 -8861 0 8858 8859 -8860 -720 8862 0 8858 8859 -8860 -720 -8863 0 c 2+1 --> break c (-b^{5, 144}_2 ∧ b^{5, 144}_1 ∧ -b^{5, 144}_0 ∧ p_720) -> break c in CNF: c b^{5, 144}_2 ∨ -b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ -p_720 ∨ break c in DIMACS: 8858 -8859 8860 -720 1162 0 c 2-1 --> 1 c (-b^{5, 144}_2 ∧ b^{5, 144}_1 ∧ -b^{5, 144}_0 ∧ -p_720) -> (-b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ b^{5, 145}_0) c in CNF: c b^{5, 144}_2 ∨ -b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ p_720 ∨ -b^{5, 145}_2 c b^{5, 144}_2 ∨ -b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ p_720 ∨ -b^{5, 145}_1 c b^{5, 144}_2 ∨ -b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ p_720 ∨ b^{5, 145}_0 c in DIMACS: 8858 -8859 8860 720 -8861 0 8858 -8859 8860 720 -8862 0 8858 -8859 8860 720 8863 0 c 1-1 --> 0 c (-b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ b^{5, 144}_0 ∧ -p_720) -> (-b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ -b^{5, 145}_0) c in CNF: c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ p_720 ∨ -b^{5, 145}_2 c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ p_720 ∨ -b^{5, 145}_1 c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ p_720 ∨ -b^{5, 145}_0 c in DIMACS: 8858 8859 -8860 720 -8861 0 8858 8859 -8860 720 -8862 0 8858 8859 -8860 720 -8863 0 c 0-1 --> -1 c (-b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ -b^{5, 144}_0 ∧ -p_720) -> ( b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ b^{5, 145}_0) c in CNF: c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ p_720 ∨ b^{5, 145}_2 c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ p_720 ∨ -b^{5, 145}_1 c b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ p_720 ∨ b^{5, 145}_0 c in DIMACS: 8858 8859 8860 720 8861 0 8858 8859 8860 720 -8862 0 8858 8859 8860 720 8863 0 c -1-1 --> -2 c ( b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ b^{5, 144}_0 ∧ -p_720) -> ( b^{5, 145}_2 ∧ b^{5, 145}_1 ∧ -b^{5, 145}_0) c in CNF: c -b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ p_720 ∨ b^{5, 145}_2 c -b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ p_720 ∨ b^{5, 145}_1 c -b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ p_720 ∨ -b^{5, 145}_0 c in DIMACS: -8858 8859 -8860 720 8861 0 -8858 8859 -8860 720 8862 0 -8858 8859 -8860 720 -8863 0 c -2-1 --> break c ( b^{5, 144}_2 ∧ b^{5, 144}_1 ∧ -b^{5, 144}_0 ∧ -p_720) -> break c in CNF: c -b^{5, 144}_2 ∨ -b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ p_720 ∨ break c in DIMACS: -8858 -8859 8860 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 144}_2 ∧ -b^{5, 144}_1 ∧ -b^{5, 144}_0 ∧ true) c in CNF: c -b^{5, 144}_2 ∨ b^{5, 144}_1 ∨ b^{5, 144}_0 ∨ false c in DIMACS: -8858 8859 8860 0 c 3 does not represent an automaton state. c -(-b^{5, 144}_2 ∧ b^{5, 144}_1 ∧ b^{5, 144}_0 ∧ true) c in CNF: c b^{5, 144}_2 ∨ -b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ false c in DIMACS: 8858 -8859 -8860 0 c -3 does not represent an automaton state. c -( b^{5, 144}_2 ∧ b^{5, 144}_1 ∧ b^{5, 144}_0 ∧ true) c in CNF: c -b^{5, 144}_2 ∨ -b^{5, 144}_1 ∨ -b^{5, 144}_0 ∨ false c in DIMACS: -8858 -8859 -8860 0 c i = 145 c -2+1 --> -1 c ( b^{5, 145}_2 ∧ b^{5, 145}_1 ∧ -b^{5, 145}_0 ∧ p_725) -> ( b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ b^{5, 146}_0) c in CNF: c -b^{5, 145}_2 ∨ -b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ -p_725 ∨ b^{5, 146}_2 c -b^{5, 145}_2 ∨ -b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ -p_725 ∨ -b^{5, 146}_1 c -b^{5, 145}_2 ∨ -b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ -p_725 ∨ b^{5, 146}_0 c in DIMACS: -8861 -8862 8863 -725 8864 0 -8861 -8862 8863 -725 -8865 0 -8861 -8862 8863 -725 8866 0 c -1+1 --> 0 c ( b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ b^{5, 145}_0 ∧ p_725) -> (-b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ -b^{5, 146}_0) c in CNF: c -b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ -p_725 ∨ -b^{5, 146}_2 c -b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ -p_725 ∨ -b^{5, 146}_1 c -b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ -p_725 ∨ -b^{5, 146}_0 c in DIMACS: -8861 8862 -8863 -725 -8864 0 -8861 8862 -8863 -725 -8865 0 -8861 8862 -8863 -725 -8866 0 c 0+1 --> 1 c (-b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ -b^{5, 145}_0 ∧ p_725) -> (-b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ b^{5, 146}_0) c in CNF: c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ -p_725 ∨ -b^{5, 146}_2 c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ -p_725 ∨ -b^{5, 146}_1 c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ -p_725 ∨ b^{5, 146}_0 c in DIMACS: 8861 8862 8863 -725 -8864 0 8861 8862 8863 -725 -8865 0 8861 8862 8863 -725 8866 0 c 1+1 --> 2 c (-b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ b^{5, 145}_0 ∧ p_725) -> (-b^{5, 146}_2 ∧ b^{5, 146}_1 ∧ -b^{5, 146}_0) c in CNF: c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ -p_725 ∨ -b^{5, 146}_2 c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ -p_725 ∨ b^{5, 146}_1 c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ -p_725 ∨ -b^{5, 146}_0 c in DIMACS: 8861 8862 -8863 -725 -8864 0 8861 8862 -8863 -725 8865 0 8861 8862 -8863 -725 -8866 0 c 2+1 --> break c (-b^{5, 145}_2 ∧ b^{5, 145}_1 ∧ -b^{5, 145}_0 ∧ p_725) -> break c in CNF: c b^{5, 145}_2 ∨ -b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ -p_725 ∨ break c in DIMACS: 8861 -8862 8863 -725 1162 0 c 2-1 --> 1 c (-b^{5, 145}_2 ∧ b^{5, 145}_1 ∧ -b^{5, 145}_0 ∧ -p_725) -> (-b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ b^{5, 146}_0) c in CNF: c b^{5, 145}_2 ∨ -b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ p_725 ∨ -b^{5, 146}_2 c b^{5, 145}_2 ∨ -b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ p_725 ∨ -b^{5, 146}_1 c b^{5, 145}_2 ∨ -b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ p_725 ∨ b^{5, 146}_0 c in DIMACS: 8861 -8862 8863 725 -8864 0 8861 -8862 8863 725 -8865 0 8861 -8862 8863 725 8866 0 c 1-1 --> 0 c (-b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ b^{5, 145}_0 ∧ -p_725) -> (-b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ -b^{5, 146}_0) c in CNF: c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ p_725 ∨ -b^{5, 146}_2 c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ p_725 ∨ -b^{5, 146}_1 c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ p_725 ∨ -b^{5, 146}_0 c in DIMACS: 8861 8862 -8863 725 -8864 0 8861 8862 -8863 725 -8865 0 8861 8862 -8863 725 -8866 0 c 0-1 --> -1 c (-b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ -b^{5, 145}_0 ∧ -p_725) -> ( b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ b^{5, 146}_0) c in CNF: c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ p_725 ∨ b^{5, 146}_2 c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ p_725 ∨ -b^{5, 146}_1 c b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ p_725 ∨ b^{5, 146}_0 c in DIMACS: 8861 8862 8863 725 8864 0 8861 8862 8863 725 -8865 0 8861 8862 8863 725 8866 0 c -1-1 --> -2 c ( b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ b^{5, 145}_0 ∧ -p_725) -> ( b^{5, 146}_2 ∧ b^{5, 146}_1 ∧ -b^{5, 146}_0) c in CNF: c -b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ p_725 ∨ b^{5, 146}_2 c -b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ p_725 ∨ b^{5, 146}_1 c -b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ p_725 ∨ -b^{5, 146}_0 c in DIMACS: -8861 8862 -8863 725 8864 0 -8861 8862 -8863 725 8865 0 -8861 8862 -8863 725 -8866 0 c -2-1 --> break c ( b^{5, 145}_2 ∧ b^{5, 145}_1 ∧ -b^{5, 145}_0 ∧ -p_725) -> break c in CNF: c -b^{5, 145}_2 ∨ -b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ p_725 ∨ break c in DIMACS: -8861 -8862 8863 725 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 145}_2 ∧ -b^{5, 145}_1 ∧ -b^{5, 145}_0 ∧ true) c in CNF: c -b^{5, 145}_2 ∨ b^{5, 145}_1 ∨ b^{5, 145}_0 ∨ false c in DIMACS: -8861 8862 8863 0 c 3 does not represent an automaton state. c -(-b^{5, 145}_2 ∧ b^{5, 145}_1 ∧ b^{5, 145}_0 ∧ true) c in CNF: c b^{5, 145}_2 ∨ -b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ false c in DIMACS: 8861 -8862 -8863 0 c -3 does not represent an automaton state. c -( b^{5, 145}_2 ∧ b^{5, 145}_1 ∧ b^{5, 145}_0 ∧ true) c in CNF: c -b^{5, 145}_2 ∨ -b^{5, 145}_1 ∨ -b^{5, 145}_0 ∨ false c in DIMACS: -8861 -8862 -8863 0 c i = 146 c -2+1 --> -1 c ( b^{5, 146}_2 ∧ b^{5, 146}_1 ∧ -b^{5, 146}_0 ∧ p_730) -> ( b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ b^{5, 147}_0) c in CNF: c -b^{5, 146}_2 ∨ -b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ -p_730 ∨ b^{5, 147}_2 c -b^{5, 146}_2 ∨ -b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ -p_730 ∨ -b^{5, 147}_1 c -b^{5, 146}_2 ∨ -b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ -p_730 ∨ b^{5, 147}_0 c in DIMACS: -8864 -8865 8866 -730 8867 0 -8864 -8865 8866 -730 -8868 0 -8864 -8865 8866 -730 8869 0 c -1+1 --> 0 c ( b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ b^{5, 146}_0 ∧ p_730) -> (-b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ -b^{5, 147}_0) c in CNF: c -b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ -p_730 ∨ -b^{5, 147}_2 c -b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ -p_730 ∨ -b^{5, 147}_1 c -b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ -p_730 ∨ -b^{5, 147}_0 c in DIMACS: -8864 8865 -8866 -730 -8867 0 -8864 8865 -8866 -730 -8868 0 -8864 8865 -8866 -730 -8869 0 c 0+1 --> 1 c (-b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ -b^{5, 146}_0 ∧ p_730) -> (-b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ b^{5, 147}_0) c in CNF: c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ -p_730 ∨ -b^{5, 147}_2 c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ -p_730 ∨ -b^{5, 147}_1 c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ -p_730 ∨ b^{5, 147}_0 c in DIMACS: 8864 8865 8866 -730 -8867 0 8864 8865 8866 -730 -8868 0 8864 8865 8866 -730 8869 0 c 1+1 --> 2 c (-b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ b^{5, 146}_0 ∧ p_730) -> (-b^{5, 147}_2 ∧ b^{5, 147}_1 ∧ -b^{5, 147}_0) c in CNF: c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ -p_730 ∨ -b^{5, 147}_2 c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ -p_730 ∨ b^{5, 147}_1 c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ -p_730 ∨ -b^{5, 147}_0 c in DIMACS: 8864 8865 -8866 -730 -8867 0 8864 8865 -8866 -730 8868 0 8864 8865 -8866 -730 -8869 0 c 2+1 --> break c (-b^{5, 146}_2 ∧ b^{5, 146}_1 ∧ -b^{5, 146}_0 ∧ p_730) -> break c in CNF: c b^{5, 146}_2 ∨ -b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ -p_730 ∨ break c in DIMACS: 8864 -8865 8866 -730 1162 0 c 2-1 --> 1 c (-b^{5, 146}_2 ∧ b^{5, 146}_1 ∧ -b^{5, 146}_0 ∧ -p_730) -> (-b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ b^{5, 147}_0) c in CNF: c b^{5, 146}_2 ∨ -b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ p_730 ∨ -b^{5, 147}_2 c b^{5, 146}_2 ∨ -b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ p_730 ∨ -b^{5, 147}_1 c b^{5, 146}_2 ∨ -b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ p_730 ∨ b^{5, 147}_0 c in DIMACS: 8864 -8865 8866 730 -8867 0 8864 -8865 8866 730 -8868 0 8864 -8865 8866 730 8869 0 c 1-1 --> 0 c (-b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ b^{5, 146}_0 ∧ -p_730) -> (-b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ -b^{5, 147}_0) c in CNF: c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ p_730 ∨ -b^{5, 147}_2 c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ p_730 ∨ -b^{5, 147}_1 c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ p_730 ∨ -b^{5, 147}_0 c in DIMACS: 8864 8865 -8866 730 -8867 0 8864 8865 -8866 730 -8868 0 8864 8865 -8866 730 -8869 0 c 0-1 --> -1 c (-b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ -b^{5, 146}_0 ∧ -p_730) -> ( b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ b^{5, 147}_0) c in CNF: c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ p_730 ∨ b^{5, 147}_2 c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ p_730 ∨ -b^{5, 147}_1 c b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ p_730 ∨ b^{5, 147}_0 c in DIMACS: 8864 8865 8866 730 8867 0 8864 8865 8866 730 -8868 0 8864 8865 8866 730 8869 0 c -1-1 --> -2 c ( b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ b^{5, 146}_0 ∧ -p_730) -> ( b^{5, 147}_2 ∧ b^{5, 147}_1 ∧ -b^{5, 147}_0) c in CNF: c -b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ p_730 ∨ b^{5, 147}_2 c -b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ p_730 ∨ b^{5, 147}_1 c -b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ p_730 ∨ -b^{5, 147}_0 c in DIMACS: -8864 8865 -8866 730 8867 0 -8864 8865 -8866 730 8868 0 -8864 8865 -8866 730 -8869 0 c -2-1 --> break c ( b^{5, 146}_2 ∧ b^{5, 146}_1 ∧ -b^{5, 146}_0 ∧ -p_730) -> break c in CNF: c -b^{5, 146}_2 ∨ -b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ p_730 ∨ break c in DIMACS: -8864 -8865 8866 730 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 146}_2 ∧ -b^{5, 146}_1 ∧ -b^{5, 146}_0 ∧ true) c in CNF: c -b^{5, 146}_2 ∨ b^{5, 146}_1 ∨ b^{5, 146}_0 ∨ false c in DIMACS: -8864 8865 8866 0 c 3 does not represent an automaton state. c -(-b^{5, 146}_2 ∧ b^{5, 146}_1 ∧ b^{5, 146}_0 ∧ true) c in CNF: c b^{5, 146}_2 ∨ -b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ false c in DIMACS: 8864 -8865 -8866 0 c -3 does not represent an automaton state. c -( b^{5, 146}_2 ∧ b^{5, 146}_1 ∧ b^{5, 146}_0 ∧ true) c in CNF: c -b^{5, 146}_2 ∨ -b^{5, 146}_1 ∨ -b^{5, 146}_0 ∨ false c in DIMACS: -8864 -8865 -8866 0 c i = 147 c -2+1 --> -1 c ( b^{5, 147}_2 ∧ b^{5, 147}_1 ∧ -b^{5, 147}_0 ∧ p_735) -> ( b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ b^{5, 148}_0) c in CNF: c -b^{5, 147}_2 ∨ -b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ -p_735 ∨ b^{5, 148}_2 c -b^{5, 147}_2 ∨ -b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ -p_735 ∨ -b^{5, 148}_1 c -b^{5, 147}_2 ∨ -b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ -p_735 ∨ b^{5, 148}_0 c in DIMACS: -8867 -8868 8869 -735 8870 0 -8867 -8868 8869 -735 -8871 0 -8867 -8868 8869 -735 8872 0 c -1+1 --> 0 c ( b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ b^{5, 147}_0 ∧ p_735) -> (-b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ -b^{5, 148}_0) c in CNF: c -b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ -p_735 ∨ -b^{5, 148}_2 c -b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ -p_735 ∨ -b^{5, 148}_1 c -b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ -p_735 ∨ -b^{5, 148}_0 c in DIMACS: -8867 8868 -8869 -735 -8870 0 -8867 8868 -8869 -735 -8871 0 -8867 8868 -8869 -735 -8872 0 c 0+1 --> 1 c (-b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ -b^{5, 147}_0 ∧ p_735) -> (-b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ b^{5, 148}_0) c in CNF: c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ -p_735 ∨ -b^{5, 148}_2 c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ -p_735 ∨ -b^{5, 148}_1 c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ -p_735 ∨ b^{5, 148}_0 c in DIMACS: 8867 8868 8869 -735 -8870 0 8867 8868 8869 -735 -8871 0 8867 8868 8869 -735 8872 0 c 1+1 --> 2 c (-b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ b^{5, 147}_0 ∧ p_735) -> (-b^{5, 148}_2 ∧ b^{5, 148}_1 ∧ -b^{5, 148}_0) c in CNF: c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ -p_735 ∨ -b^{5, 148}_2 c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ -p_735 ∨ b^{5, 148}_1 c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ -p_735 ∨ -b^{5, 148}_0 c in DIMACS: 8867 8868 -8869 -735 -8870 0 8867 8868 -8869 -735 8871 0 8867 8868 -8869 -735 -8872 0 c 2+1 --> break c (-b^{5, 147}_2 ∧ b^{5, 147}_1 ∧ -b^{5, 147}_0 ∧ p_735) -> break c in CNF: c b^{5, 147}_2 ∨ -b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ -p_735 ∨ break c in DIMACS: 8867 -8868 8869 -735 1162 0 c 2-1 --> 1 c (-b^{5, 147}_2 ∧ b^{5, 147}_1 ∧ -b^{5, 147}_0 ∧ -p_735) -> (-b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ b^{5, 148}_0) c in CNF: c b^{5, 147}_2 ∨ -b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ p_735 ∨ -b^{5, 148}_2 c b^{5, 147}_2 ∨ -b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ p_735 ∨ -b^{5, 148}_1 c b^{5, 147}_2 ∨ -b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ p_735 ∨ b^{5, 148}_0 c in DIMACS: 8867 -8868 8869 735 -8870 0 8867 -8868 8869 735 -8871 0 8867 -8868 8869 735 8872 0 c 1-1 --> 0 c (-b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ b^{5, 147}_0 ∧ -p_735) -> (-b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ -b^{5, 148}_0) c in CNF: c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ p_735 ∨ -b^{5, 148}_2 c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ p_735 ∨ -b^{5, 148}_1 c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ p_735 ∨ -b^{5, 148}_0 c in DIMACS: 8867 8868 -8869 735 -8870 0 8867 8868 -8869 735 -8871 0 8867 8868 -8869 735 -8872 0 c 0-1 --> -1 c (-b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ -b^{5, 147}_0 ∧ -p_735) -> ( b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ b^{5, 148}_0) c in CNF: c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ p_735 ∨ b^{5, 148}_2 c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ p_735 ∨ -b^{5, 148}_1 c b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ p_735 ∨ b^{5, 148}_0 c in DIMACS: 8867 8868 8869 735 8870 0 8867 8868 8869 735 -8871 0 8867 8868 8869 735 8872 0 c -1-1 --> -2 c ( b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ b^{5, 147}_0 ∧ -p_735) -> ( b^{5, 148}_2 ∧ b^{5, 148}_1 ∧ -b^{5, 148}_0) c in CNF: c -b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ p_735 ∨ b^{5, 148}_2 c -b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ p_735 ∨ b^{5, 148}_1 c -b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ p_735 ∨ -b^{5, 148}_0 c in DIMACS: -8867 8868 -8869 735 8870 0 -8867 8868 -8869 735 8871 0 -8867 8868 -8869 735 -8872 0 c -2-1 --> break c ( b^{5, 147}_2 ∧ b^{5, 147}_1 ∧ -b^{5, 147}_0 ∧ -p_735) -> break c in CNF: c -b^{5, 147}_2 ∨ -b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ p_735 ∨ break c in DIMACS: -8867 -8868 8869 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 147}_2 ∧ -b^{5, 147}_1 ∧ -b^{5, 147}_0 ∧ true) c in CNF: c -b^{5, 147}_2 ∨ b^{5, 147}_1 ∨ b^{5, 147}_0 ∨ false c in DIMACS: -8867 8868 8869 0 c 3 does not represent an automaton state. c -(-b^{5, 147}_2 ∧ b^{5, 147}_1 ∧ b^{5, 147}_0 ∧ true) c in CNF: c b^{5, 147}_2 ∨ -b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ false c in DIMACS: 8867 -8868 -8869 0 c -3 does not represent an automaton state. c -( b^{5, 147}_2 ∧ b^{5, 147}_1 ∧ b^{5, 147}_0 ∧ true) c in CNF: c -b^{5, 147}_2 ∨ -b^{5, 147}_1 ∨ -b^{5, 147}_0 ∨ false c in DIMACS: -8867 -8868 -8869 0 c i = 148 c -2+1 --> -1 c ( b^{5, 148}_2 ∧ b^{5, 148}_1 ∧ -b^{5, 148}_0 ∧ p_740) -> ( b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ b^{5, 149}_0) c in CNF: c -b^{5, 148}_2 ∨ -b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ -p_740 ∨ b^{5, 149}_2 c -b^{5, 148}_2 ∨ -b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ -p_740 ∨ -b^{5, 149}_1 c -b^{5, 148}_2 ∨ -b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ -p_740 ∨ b^{5, 149}_0 c in DIMACS: -8870 -8871 8872 -740 8873 0 -8870 -8871 8872 -740 -8874 0 -8870 -8871 8872 -740 8875 0 c -1+1 --> 0 c ( b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ b^{5, 148}_0 ∧ p_740) -> (-b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ -b^{5, 149}_0) c in CNF: c -b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ -p_740 ∨ -b^{5, 149}_2 c -b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ -p_740 ∨ -b^{5, 149}_1 c -b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ -p_740 ∨ -b^{5, 149}_0 c in DIMACS: -8870 8871 -8872 -740 -8873 0 -8870 8871 -8872 -740 -8874 0 -8870 8871 -8872 -740 -8875 0 c 0+1 --> 1 c (-b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ -b^{5, 148}_0 ∧ p_740) -> (-b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ b^{5, 149}_0) c in CNF: c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ -p_740 ∨ -b^{5, 149}_2 c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ -p_740 ∨ -b^{5, 149}_1 c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ -p_740 ∨ b^{5, 149}_0 c in DIMACS: 8870 8871 8872 -740 -8873 0 8870 8871 8872 -740 -8874 0 8870 8871 8872 -740 8875 0 c 1+1 --> 2 c (-b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ b^{5, 148}_0 ∧ p_740) -> (-b^{5, 149}_2 ∧ b^{5, 149}_1 ∧ -b^{5, 149}_0) c in CNF: c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ -p_740 ∨ -b^{5, 149}_2 c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ -p_740 ∨ b^{5, 149}_1 c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ -p_740 ∨ -b^{5, 149}_0 c in DIMACS: 8870 8871 -8872 -740 -8873 0 8870 8871 -8872 -740 8874 0 8870 8871 -8872 -740 -8875 0 c 2+1 --> break c (-b^{5, 148}_2 ∧ b^{5, 148}_1 ∧ -b^{5, 148}_0 ∧ p_740) -> break c in CNF: c b^{5, 148}_2 ∨ -b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ -p_740 ∨ break c in DIMACS: 8870 -8871 8872 -740 1162 0 c 2-1 --> 1 c (-b^{5, 148}_2 ∧ b^{5, 148}_1 ∧ -b^{5, 148}_0 ∧ -p_740) -> (-b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ b^{5, 149}_0) c in CNF: c b^{5, 148}_2 ∨ -b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ p_740 ∨ -b^{5, 149}_2 c b^{5, 148}_2 ∨ -b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ p_740 ∨ -b^{5, 149}_1 c b^{5, 148}_2 ∨ -b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ p_740 ∨ b^{5, 149}_0 c in DIMACS: 8870 -8871 8872 740 -8873 0 8870 -8871 8872 740 -8874 0 8870 -8871 8872 740 8875 0 c 1-1 --> 0 c (-b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ b^{5, 148}_0 ∧ -p_740) -> (-b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ -b^{5, 149}_0) c in CNF: c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ p_740 ∨ -b^{5, 149}_2 c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ p_740 ∨ -b^{5, 149}_1 c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ p_740 ∨ -b^{5, 149}_0 c in DIMACS: 8870 8871 -8872 740 -8873 0 8870 8871 -8872 740 -8874 0 8870 8871 -8872 740 -8875 0 c 0-1 --> -1 c (-b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ -b^{5, 148}_0 ∧ -p_740) -> ( b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ b^{5, 149}_0) c in CNF: c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ p_740 ∨ b^{5, 149}_2 c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ p_740 ∨ -b^{5, 149}_1 c b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ p_740 ∨ b^{5, 149}_0 c in DIMACS: 8870 8871 8872 740 8873 0 8870 8871 8872 740 -8874 0 8870 8871 8872 740 8875 0 c -1-1 --> -2 c ( b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ b^{5, 148}_0 ∧ -p_740) -> ( b^{5, 149}_2 ∧ b^{5, 149}_1 ∧ -b^{5, 149}_0) c in CNF: c -b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ p_740 ∨ b^{5, 149}_2 c -b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ p_740 ∨ b^{5, 149}_1 c -b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ p_740 ∨ -b^{5, 149}_0 c in DIMACS: -8870 8871 -8872 740 8873 0 -8870 8871 -8872 740 8874 0 -8870 8871 -8872 740 -8875 0 c -2-1 --> break c ( b^{5, 148}_2 ∧ b^{5, 148}_1 ∧ -b^{5, 148}_0 ∧ -p_740) -> break c in CNF: c -b^{5, 148}_2 ∨ -b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ p_740 ∨ break c in DIMACS: -8870 -8871 8872 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 148}_2 ∧ -b^{5, 148}_1 ∧ -b^{5, 148}_0 ∧ true) c in CNF: c -b^{5, 148}_2 ∨ b^{5, 148}_1 ∨ b^{5, 148}_0 ∨ false c in DIMACS: -8870 8871 8872 0 c 3 does not represent an automaton state. c -(-b^{5, 148}_2 ∧ b^{5, 148}_1 ∧ b^{5, 148}_0 ∧ true) c in CNF: c b^{5, 148}_2 ∨ -b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ false c in DIMACS: 8870 -8871 -8872 0 c -3 does not represent an automaton state. c -( b^{5, 148}_2 ∧ b^{5, 148}_1 ∧ b^{5, 148}_0 ∧ true) c in CNF: c -b^{5, 148}_2 ∨ -b^{5, 148}_1 ∨ -b^{5, 148}_0 ∨ false c in DIMACS: -8870 -8871 -8872 0 c i = 149 c -2+1 --> -1 c ( b^{5, 149}_2 ∧ b^{5, 149}_1 ∧ -b^{5, 149}_0 ∧ p_745) -> ( b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ b^{5, 150}_0) c in CNF: c -b^{5, 149}_2 ∨ -b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ -p_745 ∨ b^{5, 150}_2 c -b^{5, 149}_2 ∨ -b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ -p_745 ∨ -b^{5, 150}_1 c -b^{5, 149}_2 ∨ -b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ -p_745 ∨ b^{5, 150}_0 c in DIMACS: -8873 -8874 8875 -745 8876 0 -8873 -8874 8875 -745 -8877 0 -8873 -8874 8875 -745 8878 0 c -1+1 --> 0 c ( b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ b^{5, 149}_0 ∧ p_745) -> (-b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ -b^{5, 150}_0) c in CNF: c -b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ -p_745 ∨ -b^{5, 150}_2 c -b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ -p_745 ∨ -b^{5, 150}_1 c -b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ -p_745 ∨ -b^{5, 150}_0 c in DIMACS: -8873 8874 -8875 -745 -8876 0 -8873 8874 -8875 -745 -8877 0 -8873 8874 -8875 -745 -8878 0 c 0+1 --> 1 c (-b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ -b^{5, 149}_0 ∧ p_745) -> (-b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ b^{5, 150}_0) c in CNF: c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ -p_745 ∨ -b^{5, 150}_2 c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ -p_745 ∨ -b^{5, 150}_1 c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ -p_745 ∨ b^{5, 150}_0 c in DIMACS: 8873 8874 8875 -745 -8876 0 8873 8874 8875 -745 -8877 0 8873 8874 8875 -745 8878 0 c 1+1 --> 2 c (-b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ b^{5, 149}_0 ∧ p_745) -> (-b^{5, 150}_2 ∧ b^{5, 150}_1 ∧ -b^{5, 150}_0) c in CNF: c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ -p_745 ∨ -b^{5, 150}_2 c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ -p_745 ∨ b^{5, 150}_1 c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ -p_745 ∨ -b^{5, 150}_0 c in DIMACS: 8873 8874 -8875 -745 -8876 0 8873 8874 -8875 -745 8877 0 8873 8874 -8875 -745 -8878 0 c 2+1 --> break c (-b^{5, 149}_2 ∧ b^{5, 149}_1 ∧ -b^{5, 149}_0 ∧ p_745) -> break c in CNF: c b^{5, 149}_2 ∨ -b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ -p_745 ∨ break c in DIMACS: 8873 -8874 8875 -745 1162 0 c 2-1 --> 1 c (-b^{5, 149}_2 ∧ b^{5, 149}_1 ∧ -b^{5, 149}_0 ∧ -p_745) -> (-b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ b^{5, 150}_0) c in CNF: c b^{5, 149}_2 ∨ -b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ p_745 ∨ -b^{5, 150}_2 c b^{5, 149}_2 ∨ -b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ p_745 ∨ -b^{5, 150}_1 c b^{5, 149}_2 ∨ -b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ p_745 ∨ b^{5, 150}_0 c in DIMACS: 8873 -8874 8875 745 -8876 0 8873 -8874 8875 745 -8877 0 8873 -8874 8875 745 8878 0 c 1-1 --> 0 c (-b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ b^{5, 149}_0 ∧ -p_745) -> (-b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ -b^{5, 150}_0) c in CNF: c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ p_745 ∨ -b^{5, 150}_2 c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ p_745 ∨ -b^{5, 150}_1 c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ p_745 ∨ -b^{5, 150}_0 c in DIMACS: 8873 8874 -8875 745 -8876 0 8873 8874 -8875 745 -8877 0 8873 8874 -8875 745 -8878 0 c 0-1 --> -1 c (-b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ -b^{5, 149}_0 ∧ -p_745) -> ( b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ b^{5, 150}_0) c in CNF: c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ p_745 ∨ b^{5, 150}_2 c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ p_745 ∨ -b^{5, 150}_1 c b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ p_745 ∨ b^{5, 150}_0 c in DIMACS: 8873 8874 8875 745 8876 0 8873 8874 8875 745 -8877 0 8873 8874 8875 745 8878 0 c -1-1 --> -2 c ( b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ b^{5, 149}_0 ∧ -p_745) -> ( b^{5, 150}_2 ∧ b^{5, 150}_1 ∧ -b^{5, 150}_0) c in CNF: c -b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ p_745 ∨ b^{5, 150}_2 c -b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ p_745 ∨ b^{5, 150}_1 c -b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ p_745 ∨ -b^{5, 150}_0 c in DIMACS: -8873 8874 -8875 745 8876 0 -8873 8874 -8875 745 8877 0 -8873 8874 -8875 745 -8878 0 c -2-1 --> break c ( b^{5, 149}_2 ∧ b^{5, 149}_1 ∧ -b^{5, 149}_0 ∧ -p_745) -> break c in CNF: c -b^{5, 149}_2 ∨ -b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ p_745 ∨ break c in DIMACS: -8873 -8874 8875 745 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 149}_2 ∧ -b^{5, 149}_1 ∧ -b^{5, 149}_0 ∧ true) c in CNF: c -b^{5, 149}_2 ∨ b^{5, 149}_1 ∨ b^{5, 149}_0 ∨ false c in DIMACS: -8873 8874 8875 0 c 3 does not represent an automaton state. c -(-b^{5, 149}_2 ∧ b^{5, 149}_1 ∧ b^{5, 149}_0 ∧ true) c in CNF: c b^{5, 149}_2 ∨ -b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ false c in DIMACS: 8873 -8874 -8875 0 c -3 does not represent an automaton state. c -( b^{5, 149}_2 ∧ b^{5, 149}_1 ∧ b^{5, 149}_0 ∧ true) c in CNF: c -b^{5, 149}_2 ∨ -b^{5, 149}_1 ∨ -b^{5, 149}_0 ∨ false c in DIMACS: -8873 -8874 -8875 0 c i = 150 c -2+1 --> -1 c ( b^{5, 150}_2 ∧ b^{5, 150}_1 ∧ -b^{5, 150}_0 ∧ p_750) -> ( b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ b^{5, 151}_0) c in CNF: c -b^{5, 150}_2 ∨ -b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ -p_750 ∨ b^{5, 151}_2 c -b^{5, 150}_2 ∨ -b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ -p_750 ∨ -b^{5, 151}_1 c -b^{5, 150}_2 ∨ -b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ -p_750 ∨ b^{5, 151}_0 c in DIMACS: -8876 -8877 8878 -750 8879 0 -8876 -8877 8878 -750 -8880 0 -8876 -8877 8878 -750 8881 0 c -1+1 --> 0 c ( b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ b^{5, 150}_0 ∧ p_750) -> (-b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ -b^{5, 151}_0) c in CNF: c -b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ -p_750 ∨ -b^{5, 151}_2 c -b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ -p_750 ∨ -b^{5, 151}_1 c -b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ -p_750 ∨ -b^{5, 151}_0 c in DIMACS: -8876 8877 -8878 -750 -8879 0 -8876 8877 -8878 -750 -8880 0 -8876 8877 -8878 -750 -8881 0 c 0+1 --> 1 c (-b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ -b^{5, 150}_0 ∧ p_750) -> (-b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ b^{5, 151}_0) c in CNF: c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ -p_750 ∨ -b^{5, 151}_2 c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ -p_750 ∨ -b^{5, 151}_1 c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ -p_750 ∨ b^{5, 151}_0 c in DIMACS: 8876 8877 8878 -750 -8879 0 8876 8877 8878 -750 -8880 0 8876 8877 8878 -750 8881 0 c 1+1 --> 2 c (-b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ b^{5, 150}_0 ∧ p_750) -> (-b^{5, 151}_2 ∧ b^{5, 151}_1 ∧ -b^{5, 151}_0) c in CNF: c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ -p_750 ∨ -b^{5, 151}_2 c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ -p_750 ∨ b^{5, 151}_1 c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ -p_750 ∨ -b^{5, 151}_0 c in DIMACS: 8876 8877 -8878 -750 -8879 0 8876 8877 -8878 -750 8880 0 8876 8877 -8878 -750 -8881 0 c 2+1 --> break c (-b^{5, 150}_2 ∧ b^{5, 150}_1 ∧ -b^{5, 150}_0 ∧ p_750) -> break c in CNF: c b^{5, 150}_2 ∨ -b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ -p_750 ∨ break c in DIMACS: 8876 -8877 8878 -750 1162 0 c 2-1 --> 1 c (-b^{5, 150}_2 ∧ b^{5, 150}_1 ∧ -b^{5, 150}_0 ∧ -p_750) -> (-b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ b^{5, 151}_0) c in CNF: c b^{5, 150}_2 ∨ -b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ p_750 ∨ -b^{5, 151}_2 c b^{5, 150}_2 ∨ -b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ p_750 ∨ -b^{5, 151}_1 c b^{5, 150}_2 ∨ -b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ p_750 ∨ b^{5, 151}_0 c in DIMACS: 8876 -8877 8878 750 -8879 0 8876 -8877 8878 750 -8880 0 8876 -8877 8878 750 8881 0 c 1-1 --> 0 c (-b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ b^{5, 150}_0 ∧ -p_750) -> (-b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ -b^{5, 151}_0) c in CNF: c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ p_750 ∨ -b^{5, 151}_2 c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ p_750 ∨ -b^{5, 151}_1 c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ p_750 ∨ -b^{5, 151}_0 c in DIMACS: 8876 8877 -8878 750 -8879 0 8876 8877 -8878 750 -8880 0 8876 8877 -8878 750 -8881 0 c 0-1 --> -1 c (-b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ -b^{5, 150}_0 ∧ -p_750) -> ( b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ b^{5, 151}_0) c in CNF: c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ p_750 ∨ b^{5, 151}_2 c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ p_750 ∨ -b^{5, 151}_1 c b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ p_750 ∨ b^{5, 151}_0 c in DIMACS: 8876 8877 8878 750 8879 0 8876 8877 8878 750 -8880 0 8876 8877 8878 750 8881 0 c -1-1 --> -2 c ( b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ b^{5, 150}_0 ∧ -p_750) -> ( b^{5, 151}_2 ∧ b^{5, 151}_1 ∧ -b^{5, 151}_0) c in CNF: c -b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ p_750 ∨ b^{5, 151}_2 c -b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ p_750 ∨ b^{5, 151}_1 c -b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ p_750 ∨ -b^{5, 151}_0 c in DIMACS: -8876 8877 -8878 750 8879 0 -8876 8877 -8878 750 8880 0 -8876 8877 -8878 750 -8881 0 c -2-1 --> break c ( b^{5, 150}_2 ∧ b^{5, 150}_1 ∧ -b^{5, 150}_0 ∧ -p_750) -> break c in CNF: c -b^{5, 150}_2 ∨ -b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ p_750 ∨ break c in DIMACS: -8876 -8877 8878 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 150}_2 ∧ -b^{5, 150}_1 ∧ -b^{5, 150}_0 ∧ true) c in CNF: c -b^{5, 150}_2 ∨ b^{5, 150}_1 ∨ b^{5, 150}_0 ∨ false c in DIMACS: -8876 8877 8878 0 c 3 does not represent an automaton state. c -(-b^{5, 150}_2 ∧ b^{5, 150}_1 ∧ b^{5, 150}_0 ∧ true) c in CNF: c b^{5, 150}_2 ∨ -b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ false c in DIMACS: 8876 -8877 -8878 0 c -3 does not represent an automaton state. c -( b^{5, 150}_2 ∧ b^{5, 150}_1 ∧ b^{5, 150}_0 ∧ true) c in CNF: c -b^{5, 150}_2 ∨ -b^{5, 150}_1 ∨ -b^{5, 150}_0 ∨ false c in DIMACS: -8876 -8877 -8878 0 c i = 151 c -2+1 --> -1 c ( b^{5, 151}_2 ∧ b^{5, 151}_1 ∧ -b^{5, 151}_0 ∧ p_755) -> ( b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ b^{5, 152}_0) c in CNF: c -b^{5, 151}_2 ∨ -b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ -p_755 ∨ b^{5, 152}_2 c -b^{5, 151}_2 ∨ -b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ -p_755 ∨ -b^{5, 152}_1 c -b^{5, 151}_2 ∨ -b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ -p_755 ∨ b^{5, 152}_0 c in DIMACS: -8879 -8880 8881 -755 8882 0 -8879 -8880 8881 -755 -8883 0 -8879 -8880 8881 -755 8884 0 c -1+1 --> 0 c ( b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ b^{5, 151}_0 ∧ p_755) -> (-b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ -b^{5, 152}_0) c in CNF: c -b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ -p_755 ∨ -b^{5, 152}_2 c -b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ -p_755 ∨ -b^{5, 152}_1 c -b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ -p_755 ∨ -b^{5, 152}_0 c in DIMACS: -8879 8880 -8881 -755 -8882 0 -8879 8880 -8881 -755 -8883 0 -8879 8880 -8881 -755 -8884 0 c 0+1 --> 1 c (-b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ -b^{5, 151}_0 ∧ p_755) -> (-b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ b^{5, 152}_0) c in CNF: c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ -p_755 ∨ -b^{5, 152}_2 c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ -p_755 ∨ -b^{5, 152}_1 c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ -p_755 ∨ b^{5, 152}_0 c in DIMACS: 8879 8880 8881 -755 -8882 0 8879 8880 8881 -755 -8883 0 8879 8880 8881 -755 8884 0 c 1+1 --> 2 c (-b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ b^{5, 151}_0 ∧ p_755) -> (-b^{5, 152}_2 ∧ b^{5, 152}_1 ∧ -b^{5, 152}_0) c in CNF: c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ -p_755 ∨ -b^{5, 152}_2 c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ -p_755 ∨ b^{5, 152}_1 c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ -p_755 ∨ -b^{5, 152}_0 c in DIMACS: 8879 8880 -8881 -755 -8882 0 8879 8880 -8881 -755 8883 0 8879 8880 -8881 -755 -8884 0 c 2+1 --> break c (-b^{5, 151}_2 ∧ b^{5, 151}_1 ∧ -b^{5, 151}_0 ∧ p_755) -> break c in CNF: c b^{5, 151}_2 ∨ -b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ -p_755 ∨ break c in DIMACS: 8879 -8880 8881 -755 1162 0 c 2-1 --> 1 c (-b^{5, 151}_2 ∧ b^{5, 151}_1 ∧ -b^{5, 151}_0 ∧ -p_755) -> (-b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ b^{5, 152}_0) c in CNF: c b^{5, 151}_2 ∨ -b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ p_755 ∨ -b^{5, 152}_2 c b^{5, 151}_2 ∨ -b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ p_755 ∨ -b^{5, 152}_1 c b^{5, 151}_2 ∨ -b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ p_755 ∨ b^{5, 152}_0 c in DIMACS: 8879 -8880 8881 755 -8882 0 8879 -8880 8881 755 -8883 0 8879 -8880 8881 755 8884 0 c 1-1 --> 0 c (-b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ b^{5, 151}_0 ∧ -p_755) -> (-b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ -b^{5, 152}_0) c in CNF: c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ p_755 ∨ -b^{5, 152}_2 c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ p_755 ∨ -b^{5, 152}_1 c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ p_755 ∨ -b^{5, 152}_0 c in DIMACS: 8879 8880 -8881 755 -8882 0 8879 8880 -8881 755 -8883 0 8879 8880 -8881 755 -8884 0 c 0-1 --> -1 c (-b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ -b^{5, 151}_0 ∧ -p_755) -> ( b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ b^{5, 152}_0) c in CNF: c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ p_755 ∨ b^{5, 152}_2 c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ p_755 ∨ -b^{5, 152}_1 c b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ p_755 ∨ b^{5, 152}_0 c in DIMACS: 8879 8880 8881 755 8882 0 8879 8880 8881 755 -8883 0 8879 8880 8881 755 8884 0 c -1-1 --> -2 c ( b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ b^{5, 151}_0 ∧ -p_755) -> ( b^{5, 152}_2 ∧ b^{5, 152}_1 ∧ -b^{5, 152}_0) c in CNF: c -b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ p_755 ∨ b^{5, 152}_2 c -b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ p_755 ∨ b^{5, 152}_1 c -b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ p_755 ∨ -b^{5, 152}_0 c in DIMACS: -8879 8880 -8881 755 8882 0 -8879 8880 -8881 755 8883 0 -8879 8880 -8881 755 -8884 0 c -2-1 --> break c ( b^{5, 151}_2 ∧ b^{5, 151}_1 ∧ -b^{5, 151}_0 ∧ -p_755) -> break c in CNF: c -b^{5, 151}_2 ∨ -b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ p_755 ∨ break c in DIMACS: -8879 -8880 8881 755 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 151}_2 ∧ -b^{5, 151}_1 ∧ -b^{5, 151}_0 ∧ true) c in CNF: c -b^{5, 151}_2 ∨ b^{5, 151}_1 ∨ b^{5, 151}_0 ∨ false c in DIMACS: -8879 8880 8881 0 c 3 does not represent an automaton state. c -(-b^{5, 151}_2 ∧ b^{5, 151}_1 ∧ b^{5, 151}_0 ∧ true) c in CNF: c b^{5, 151}_2 ∨ -b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ false c in DIMACS: 8879 -8880 -8881 0 c -3 does not represent an automaton state. c -( b^{5, 151}_2 ∧ b^{5, 151}_1 ∧ b^{5, 151}_0 ∧ true) c in CNF: c -b^{5, 151}_2 ∨ -b^{5, 151}_1 ∨ -b^{5, 151}_0 ∨ false c in DIMACS: -8879 -8880 -8881 0 c i = 152 c -2+1 --> -1 c ( b^{5, 152}_2 ∧ b^{5, 152}_1 ∧ -b^{5, 152}_0 ∧ p_760) -> ( b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ b^{5, 153}_0) c in CNF: c -b^{5, 152}_2 ∨ -b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ -p_760 ∨ b^{5, 153}_2 c -b^{5, 152}_2 ∨ -b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ -p_760 ∨ -b^{5, 153}_1 c -b^{5, 152}_2 ∨ -b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ -p_760 ∨ b^{5, 153}_0 c in DIMACS: -8882 -8883 8884 -760 8885 0 -8882 -8883 8884 -760 -8886 0 -8882 -8883 8884 -760 8887 0 c -1+1 --> 0 c ( b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ b^{5, 152}_0 ∧ p_760) -> (-b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ -b^{5, 153}_0) c in CNF: c -b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ -p_760 ∨ -b^{5, 153}_2 c -b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ -p_760 ∨ -b^{5, 153}_1 c -b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ -p_760 ∨ -b^{5, 153}_0 c in DIMACS: -8882 8883 -8884 -760 -8885 0 -8882 8883 -8884 -760 -8886 0 -8882 8883 -8884 -760 -8887 0 c 0+1 --> 1 c (-b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ -b^{5, 152}_0 ∧ p_760) -> (-b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ b^{5, 153}_0) c in CNF: c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ -p_760 ∨ -b^{5, 153}_2 c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ -p_760 ∨ -b^{5, 153}_1 c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ -p_760 ∨ b^{5, 153}_0 c in DIMACS: 8882 8883 8884 -760 -8885 0 8882 8883 8884 -760 -8886 0 8882 8883 8884 -760 8887 0 c 1+1 --> 2 c (-b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ b^{5, 152}_0 ∧ p_760) -> (-b^{5, 153}_2 ∧ b^{5, 153}_1 ∧ -b^{5, 153}_0) c in CNF: c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ -p_760 ∨ -b^{5, 153}_2 c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ -p_760 ∨ b^{5, 153}_1 c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ -p_760 ∨ -b^{5, 153}_0 c in DIMACS: 8882 8883 -8884 -760 -8885 0 8882 8883 -8884 -760 8886 0 8882 8883 -8884 -760 -8887 0 c 2+1 --> break c (-b^{5, 152}_2 ∧ b^{5, 152}_1 ∧ -b^{5, 152}_0 ∧ p_760) -> break c in CNF: c b^{5, 152}_2 ∨ -b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ -p_760 ∨ break c in DIMACS: 8882 -8883 8884 -760 1162 0 c 2-1 --> 1 c (-b^{5, 152}_2 ∧ b^{5, 152}_1 ∧ -b^{5, 152}_0 ∧ -p_760) -> (-b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ b^{5, 153}_0) c in CNF: c b^{5, 152}_2 ∨ -b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ p_760 ∨ -b^{5, 153}_2 c b^{5, 152}_2 ∨ -b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ p_760 ∨ -b^{5, 153}_1 c b^{5, 152}_2 ∨ -b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ p_760 ∨ b^{5, 153}_0 c in DIMACS: 8882 -8883 8884 760 -8885 0 8882 -8883 8884 760 -8886 0 8882 -8883 8884 760 8887 0 c 1-1 --> 0 c (-b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ b^{5, 152}_0 ∧ -p_760) -> (-b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ -b^{5, 153}_0) c in CNF: c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ p_760 ∨ -b^{5, 153}_2 c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ p_760 ∨ -b^{5, 153}_1 c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ p_760 ∨ -b^{5, 153}_0 c in DIMACS: 8882 8883 -8884 760 -8885 0 8882 8883 -8884 760 -8886 0 8882 8883 -8884 760 -8887 0 c 0-1 --> -1 c (-b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ -b^{5, 152}_0 ∧ -p_760) -> ( b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ b^{5, 153}_0) c in CNF: c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ p_760 ∨ b^{5, 153}_2 c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ p_760 ∨ -b^{5, 153}_1 c b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ p_760 ∨ b^{5, 153}_0 c in DIMACS: 8882 8883 8884 760 8885 0 8882 8883 8884 760 -8886 0 8882 8883 8884 760 8887 0 c -1-1 --> -2 c ( b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ b^{5, 152}_0 ∧ -p_760) -> ( b^{5, 153}_2 ∧ b^{5, 153}_1 ∧ -b^{5, 153}_0) c in CNF: c -b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ p_760 ∨ b^{5, 153}_2 c -b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ p_760 ∨ b^{5, 153}_1 c -b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ p_760 ∨ -b^{5, 153}_0 c in DIMACS: -8882 8883 -8884 760 8885 0 -8882 8883 -8884 760 8886 0 -8882 8883 -8884 760 -8887 0 c -2-1 --> break c ( b^{5, 152}_2 ∧ b^{5, 152}_1 ∧ -b^{5, 152}_0 ∧ -p_760) -> break c in CNF: c -b^{5, 152}_2 ∨ -b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ p_760 ∨ break c in DIMACS: -8882 -8883 8884 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 152}_2 ∧ -b^{5, 152}_1 ∧ -b^{5, 152}_0 ∧ true) c in CNF: c -b^{5, 152}_2 ∨ b^{5, 152}_1 ∨ b^{5, 152}_0 ∨ false c in DIMACS: -8882 8883 8884 0 c 3 does not represent an automaton state. c -(-b^{5, 152}_2 ∧ b^{5, 152}_1 ∧ b^{5, 152}_0 ∧ true) c in CNF: c b^{5, 152}_2 ∨ -b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ false c in DIMACS: 8882 -8883 -8884 0 c -3 does not represent an automaton state. c -( b^{5, 152}_2 ∧ b^{5, 152}_1 ∧ b^{5, 152}_0 ∧ true) c in CNF: c -b^{5, 152}_2 ∨ -b^{5, 152}_1 ∨ -b^{5, 152}_0 ∨ false c in DIMACS: -8882 -8883 -8884 0 c i = 153 c -2+1 --> -1 c ( b^{5, 153}_2 ∧ b^{5, 153}_1 ∧ -b^{5, 153}_0 ∧ p_765) -> ( b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ b^{5, 154}_0) c in CNF: c -b^{5, 153}_2 ∨ -b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ -p_765 ∨ b^{5, 154}_2 c -b^{5, 153}_2 ∨ -b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ -p_765 ∨ -b^{5, 154}_1 c -b^{5, 153}_2 ∨ -b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ -p_765 ∨ b^{5, 154}_0 c in DIMACS: -8885 -8886 8887 -765 8888 0 -8885 -8886 8887 -765 -8889 0 -8885 -8886 8887 -765 8890 0 c -1+1 --> 0 c ( b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ b^{5, 153}_0 ∧ p_765) -> (-b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ -b^{5, 154}_0) c in CNF: c -b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ -p_765 ∨ -b^{5, 154}_2 c -b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ -p_765 ∨ -b^{5, 154}_1 c -b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ -p_765 ∨ -b^{5, 154}_0 c in DIMACS: -8885 8886 -8887 -765 -8888 0 -8885 8886 -8887 -765 -8889 0 -8885 8886 -8887 -765 -8890 0 c 0+1 --> 1 c (-b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ -b^{5, 153}_0 ∧ p_765) -> (-b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ b^{5, 154}_0) c in CNF: c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ -p_765 ∨ -b^{5, 154}_2 c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ -p_765 ∨ -b^{5, 154}_1 c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ -p_765 ∨ b^{5, 154}_0 c in DIMACS: 8885 8886 8887 -765 -8888 0 8885 8886 8887 -765 -8889 0 8885 8886 8887 -765 8890 0 c 1+1 --> 2 c (-b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ b^{5, 153}_0 ∧ p_765) -> (-b^{5, 154}_2 ∧ b^{5, 154}_1 ∧ -b^{5, 154}_0) c in CNF: c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ -p_765 ∨ -b^{5, 154}_2 c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ -p_765 ∨ b^{5, 154}_1 c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ -p_765 ∨ -b^{5, 154}_0 c in DIMACS: 8885 8886 -8887 -765 -8888 0 8885 8886 -8887 -765 8889 0 8885 8886 -8887 -765 -8890 0 c 2+1 --> break c (-b^{5, 153}_2 ∧ b^{5, 153}_1 ∧ -b^{5, 153}_0 ∧ p_765) -> break c in CNF: c b^{5, 153}_2 ∨ -b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ -p_765 ∨ break c in DIMACS: 8885 -8886 8887 -765 1162 0 c 2-1 --> 1 c (-b^{5, 153}_2 ∧ b^{5, 153}_1 ∧ -b^{5, 153}_0 ∧ -p_765) -> (-b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ b^{5, 154}_0) c in CNF: c b^{5, 153}_2 ∨ -b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ p_765 ∨ -b^{5, 154}_2 c b^{5, 153}_2 ∨ -b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ p_765 ∨ -b^{5, 154}_1 c b^{5, 153}_2 ∨ -b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ p_765 ∨ b^{5, 154}_0 c in DIMACS: 8885 -8886 8887 765 -8888 0 8885 -8886 8887 765 -8889 0 8885 -8886 8887 765 8890 0 c 1-1 --> 0 c (-b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ b^{5, 153}_0 ∧ -p_765) -> (-b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ -b^{5, 154}_0) c in CNF: c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ p_765 ∨ -b^{5, 154}_2 c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ p_765 ∨ -b^{5, 154}_1 c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ p_765 ∨ -b^{5, 154}_0 c in DIMACS: 8885 8886 -8887 765 -8888 0 8885 8886 -8887 765 -8889 0 8885 8886 -8887 765 -8890 0 c 0-1 --> -1 c (-b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ -b^{5, 153}_0 ∧ -p_765) -> ( b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ b^{5, 154}_0) c in CNF: c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ p_765 ∨ b^{5, 154}_2 c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ p_765 ∨ -b^{5, 154}_1 c b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ p_765 ∨ b^{5, 154}_0 c in DIMACS: 8885 8886 8887 765 8888 0 8885 8886 8887 765 -8889 0 8885 8886 8887 765 8890 0 c -1-1 --> -2 c ( b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ b^{5, 153}_0 ∧ -p_765) -> ( b^{5, 154}_2 ∧ b^{5, 154}_1 ∧ -b^{5, 154}_0) c in CNF: c -b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ p_765 ∨ b^{5, 154}_2 c -b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ p_765 ∨ b^{5, 154}_1 c -b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ p_765 ∨ -b^{5, 154}_0 c in DIMACS: -8885 8886 -8887 765 8888 0 -8885 8886 -8887 765 8889 0 -8885 8886 -8887 765 -8890 0 c -2-1 --> break c ( b^{5, 153}_2 ∧ b^{5, 153}_1 ∧ -b^{5, 153}_0 ∧ -p_765) -> break c in CNF: c -b^{5, 153}_2 ∨ -b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ p_765 ∨ break c in DIMACS: -8885 -8886 8887 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 153}_2 ∧ -b^{5, 153}_1 ∧ -b^{5, 153}_0 ∧ true) c in CNF: c -b^{5, 153}_2 ∨ b^{5, 153}_1 ∨ b^{5, 153}_0 ∨ false c in DIMACS: -8885 8886 8887 0 c 3 does not represent an automaton state. c -(-b^{5, 153}_2 ∧ b^{5, 153}_1 ∧ b^{5, 153}_0 ∧ true) c in CNF: c b^{5, 153}_2 ∨ -b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ false c in DIMACS: 8885 -8886 -8887 0 c -3 does not represent an automaton state. c -( b^{5, 153}_2 ∧ b^{5, 153}_1 ∧ b^{5, 153}_0 ∧ true) c in CNF: c -b^{5, 153}_2 ∨ -b^{5, 153}_1 ∨ -b^{5, 153}_0 ∨ false c in DIMACS: -8885 -8886 -8887 0 c i = 154 c -2+1 --> -1 c ( b^{5, 154}_2 ∧ b^{5, 154}_1 ∧ -b^{5, 154}_0 ∧ p_770) -> ( b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ b^{5, 155}_0) c in CNF: c -b^{5, 154}_2 ∨ -b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ -p_770 ∨ b^{5, 155}_2 c -b^{5, 154}_2 ∨ -b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ -p_770 ∨ -b^{5, 155}_1 c -b^{5, 154}_2 ∨ -b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ -p_770 ∨ b^{5, 155}_0 c in DIMACS: -8888 -8889 8890 -770 8891 0 -8888 -8889 8890 -770 -8892 0 -8888 -8889 8890 -770 8893 0 c -1+1 --> 0 c ( b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ b^{5, 154}_0 ∧ p_770) -> (-b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ -b^{5, 155}_0) c in CNF: c -b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ -p_770 ∨ -b^{5, 155}_2 c -b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ -p_770 ∨ -b^{5, 155}_1 c -b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ -p_770 ∨ -b^{5, 155}_0 c in DIMACS: -8888 8889 -8890 -770 -8891 0 -8888 8889 -8890 -770 -8892 0 -8888 8889 -8890 -770 -8893 0 c 0+1 --> 1 c (-b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ -b^{5, 154}_0 ∧ p_770) -> (-b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ b^{5, 155}_0) c in CNF: c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ -p_770 ∨ -b^{5, 155}_2 c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ -p_770 ∨ -b^{5, 155}_1 c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ -p_770 ∨ b^{5, 155}_0 c in DIMACS: 8888 8889 8890 -770 -8891 0 8888 8889 8890 -770 -8892 0 8888 8889 8890 -770 8893 0 c 1+1 --> 2 c (-b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ b^{5, 154}_0 ∧ p_770) -> (-b^{5, 155}_2 ∧ b^{5, 155}_1 ∧ -b^{5, 155}_0) c in CNF: c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ -p_770 ∨ -b^{5, 155}_2 c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ -p_770 ∨ b^{5, 155}_1 c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ -p_770 ∨ -b^{5, 155}_0 c in DIMACS: 8888 8889 -8890 -770 -8891 0 8888 8889 -8890 -770 8892 0 8888 8889 -8890 -770 -8893 0 c 2+1 --> break c (-b^{5, 154}_2 ∧ b^{5, 154}_1 ∧ -b^{5, 154}_0 ∧ p_770) -> break c in CNF: c b^{5, 154}_2 ∨ -b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ -p_770 ∨ break c in DIMACS: 8888 -8889 8890 -770 1162 0 c 2-1 --> 1 c (-b^{5, 154}_2 ∧ b^{5, 154}_1 ∧ -b^{5, 154}_0 ∧ -p_770) -> (-b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ b^{5, 155}_0) c in CNF: c b^{5, 154}_2 ∨ -b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ p_770 ∨ -b^{5, 155}_2 c b^{5, 154}_2 ∨ -b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ p_770 ∨ -b^{5, 155}_1 c b^{5, 154}_2 ∨ -b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ p_770 ∨ b^{5, 155}_0 c in DIMACS: 8888 -8889 8890 770 -8891 0 8888 -8889 8890 770 -8892 0 8888 -8889 8890 770 8893 0 c 1-1 --> 0 c (-b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ b^{5, 154}_0 ∧ -p_770) -> (-b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ -b^{5, 155}_0) c in CNF: c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ p_770 ∨ -b^{5, 155}_2 c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ p_770 ∨ -b^{5, 155}_1 c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ p_770 ∨ -b^{5, 155}_0 c in DIMACS: 8888 8889 -8890 770 -8891 0 8888 8889 -8890 770 -8892 0 8888 8889 -8890 770 -8893 0 c 0-1 --> -1 c (-b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ -b^{5, 154}_0 ∧ -p_770) -> ( b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ b^{5, 155}_0) c in CNF: c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ p_770 ∨ b^{5, 155}_2 c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ p_770 ∨ -b^{5, 155}_1 c b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ p_770 ∨ b^{5, 155}_0 c in DIMACS: 8888 8889 8890 770 8891 0 8888 8889 8890 770 -8892 0 8888 8889 8890 770 8893 0 c -1-1 --> -2 c ( b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ b^{5, 154}_0 ∧ -p_770) -> ( b^{5, 155}_2 ∧ b^{5, 155}_1 ∧ -b^{5, 155}_0) c in CNF: c -b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ p_770 ∨ b^{5, 155}_2 c -b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ p_770 ∨ b^{5, 155}_1 c -b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ p_770 ∨ -b^{5, 155}_0 c in DIMACS: -8888 8889 -8890 770 8891 0 -8888 8889 -8890 770 8892 0 -8888 8889 -8890 770 -8893 0 c -2-1 --> break c ( b^{5, 154}_2 ∧ b^{5, 154}_1 ∧ -b^{5, 154}_0 ∧ -p_770) -> break c in CNF: c -b^{5, 154}_2 ∨ -b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ p_770 ∨ break c in DIMACS: -8888 -8889 8890 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 154}_2 ∧ -b^{5, 154}_1 ∧ -b^{5, 154}_0 ∧ true) c in CNF: c -b^{5, 154}_2 ∨ b^{5, 154}_1 ∨ b^{5, 154}_0 ∨ false c in DIMACS: -8888 8889 8890 0 c 3 does not represent an automaton state. c -(-b^{5, 154}_2 ∧ b^{5, 154}_1 ∧ b^{5, 154}_0 ∧ true) c in CNF: c b^{5, 154}_2 ∨ -b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ false c in DIMACS: 8888 -8889 -8890 0 c -3 does not represent an automaton state. c -( b^{5, 154}_2 ∧ b^{5, 154}_1 ∧ b^{5, 154}_0 ∧ true) c in CNF: c -b^{5, 154}_2 ∨ -b^{5, 154}_1 ∨ -b^{5, 154}_0 ∨ false c in DIMACS: -8888 -8889 -8890 0 c i = 155 c -2+1 --> -1 c ( b^{5, 155}_2 ∧ b^{5, 155}_1 ∧ -b^{5, 155}_0 ∧ p_775) -> ( b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ b^{5, 156}_0) c in CNF: c -b^{5, 155}_2 ∨ -b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ -p_775 ∨ b^{5, 156}_2 c -b^{5, 155}_2 ∨ -b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ -p_775 ∨ -b^{5, 156}_1 c -b^{5, 155}_2 ∨ -b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ -p_775 ∨ b^{5, 156}_0 c in DIMACS: -8891 -8892 8893 -775 8894 0 -8891 -8892 8893 -775 -8895 0 -8891 -8892 8893 -775 8896 0 c -1+1 --> 0 c ( b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ b^{5, 155}_0 ∧ p_775) -> (-b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ -b^{5, 156}_0) c in CNF: c -b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ -p_775 ∨ -b^{5, 156}_2 c -b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ -p_775 ∨ -b^{5, 156}_1 c -b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ -p_775 ∨ -b^{5, 156}_0 c in DIMACS: -8891 8892 -8893 -775 -8894 0 -8891 8892 -8893 -775 -8895 0 -8891 8892 -8893 -775 -8896 0 c 0+1 --> 1 c (-b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ -b^{5, 155}_0 ∧ p_775) -> (-b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ b^{5, 156}_0) c in CNF: c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ -p_775 ∨ -b^{5, 156}_2 c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ -p_775 ∨ -b^{5, 156}_1 c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ -p_775 ∨ b^{5, 156}_0 c in DIMACS: 8891 8892 8893 -775 -8894 0 8891 8892 8893 -775 -8895 0 8891 8892 8893 -775 8896 0 c 1+1 --> 2 c (-b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ b^{5, 155}_0 ∧ p_775) -> (-b^{5, 156}_2 ∧ b^{5, 156}_1 ∧ -b^{5, 156}_0) c in CNF: c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ -p_775 ∨ -b^{5, 156}_2 c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ -p_775 ∨ b^{5, 156}_1 c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ -p_775 ∨ -b^{5, 156}_0 c in DIMACS: 8891 8892 -8893 -775 -8894 0 8891 8892 -8893 -775 8895 0 8891 8892 -8893 -775 -8896 0 c 2+1 --> break c (-b^{5, 155}_2 ∧ b^{5, 155}_1 ∧ -b^{5, 155}_0 ∧ p_775) -> break c in CNF: c b^{5, 155}_2 ∨ -b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ -p_775 ∨ break c in DIMACS: 8891 -8892 8893 -775 1162 0 c 2-1 --> 1 c (-b^{5, 155}_2 ∧ b^{5, 155}_1 ∧ -b^{5, 155}_0 ∧ -p_775) -> (-b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ b^{5, 156}_0) c in CNF: c b^{5, 155}_2 ∨ -b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ p_775 ∨ -b^{5, 156}_2 c b^{5, 155}_2 ∨ -b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ p_775 ∨ -b^{5, 156}_1 c b^{5, 155}_2 ∨ -b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ p_775 ∨ b^{5, 156}_0 c in DIMACS: 8891 -8892 8893 775 -8894 0 8891 -8892 8893 775 -8895 0 8891 -8892 8893 775 8896 0 c 1-1 --> 0 c (-b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ b^{5, 155}_0 ∧ -p_775) -> (-b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ -b^{5, 156}_0) c in CNF: c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ p_775 ∨ -b^{5, 156}_2 c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ p_775 ∨ -b^{5, 156}_1 c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ p_775 ∨ -b^{5, 156}_0 c in DIMACS: 8891 8892 -8893 775 -8894 0 8891 8892 -8893 775 -8895 0 8891 8892 -8893 775 -8896 0 c 0-1 --> -1 c (-b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ -b^{5, 155}_0 ∧ -p_775) -> ( b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ b^{5, 156}_0) c in CNF: c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ p_775 ∨ b^{5, 156}_2 c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ p_775 ∨ -b^{5, 156}_1 c b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ p_775 ∨ b^{5, 156}_0 c in DIMACS: 8891 8892 8893 775 8894 0 8891 8892 8893 775 -8895 0 8891 8892 8893 775 8896 0 c -1-1 --> -2 c ( b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ b^{5, 155}_0 ∧ -p_775) -> ( b^{5, 156}_2 ∧ b^{5, 156}_1 ∧ -b^{5, 156}_0) c in CNF: c -b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ p_775 ∨ b^{5, 156}_2 c -b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ p_775 ∨ b^{5, 156}_1 c -b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ p_775 ∨ -b^{5, 156}_0 c in DIMACS: -8891 8892 -8893 775 8894 0 -8891 8892 -8893 775 8895 0 -8891 8892 -8893 775 -8896 0 c -2-1 --> break c ( b^{5, 155}_2 ∧ b^{5, 155}_1 ∧ -b^{5, 155}_0 ∧ -p_775) -> break c in CNF: c -b^{5, 155}_2 ∨ -b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ p_775 ∨ break c in DIMACS: -8891 -8892 8893 775 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 155}_2 ∧ -b^{5, 155}_1 ∧ -b^{5, 155}_0 ∧ true) c in CNF: c -b^{5, 155}_2 ∨ b^{5, 155}_1 ∨ b^{5, 155}_0 ∨ false c in DIMACS: -8891 8892 8893 0 c 3 does not represent an automaton state. c -(-b^{5, 155}_2 ∧ b^{5, 155}_1 ∧ b^{5, 155}_0 ∧ true) c in CNF: c b^{5, 155}_2 ∨ -b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ false c in DIMACS: 8891 -8892 -8893 0 c -3 does not represent an automaton state. c -( b^{5, 155}_2 ∧ b^{5, 155}_1 ∧ b^{5, 155}_0 ∧ true) c in CNF: c -b^{5, 155}_2 ∨ -b^{5, 155}_1 ∨ -b^{5, 155}_0 ∨ false c in DIMACS: -8891 -8892 -8893 0 c i = 156 c -2+1 --> -1 c ( b^{5, 156}_2 ∧ b^{5, 156}_1 ∧ -b^{5, 156}_0 ∧ p_780) -> ( b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ b^{5, 157}_0) c in CNF: c -b^{5, 156}_2 ∨ -b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ -p_780 ∨ b^{5, 157}_2 c -b^{5, 156}_2 ∨ -b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ -p_780 ∨ -b^{5, 157}_1 c -b^{5, 156}_2 ∨ -b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ -p_780 ∨ b^{5, 157}_0 c in DIMACS: -8894 -8895 8896 -780 8897 0 -8894 -8895 8896 -780 -8898 0 -8894 -8895 8896 -780 8899 0 c -1+1 --> 0 c ( b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ b^{5, 156}_0 ∧ p_780) -> (-b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ -b^{5, 157}_0) c in CNF: c -b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ -p_780 ∨ -b^{5, 157}_2 c -b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ -p_780 ∨ -b^{5, 157}_1 c -b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ -p_780 ∨ -b^{5, 157}_0 c in DIMACS: -8894 8895 -8896 -780 -8897 0 -8894 8895 -8896 -780 -8898 0 -8894 8895 -8896 -780 -8899 0 c 0+1 --> 1 c (-b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ -b^{5, 156}_0 ∧ p_780) -> (-b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ b^{5, 157}_0) c in CNF: c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ -p_780 ∨ -b^{5, 157}_2 c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ -p_780 ∨ -b^{5, 157}_1 c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ -p_780 ∨ b^{5, 157}_0 c in DIMACS: 8894 8895 8896 -780 -8897 0 8894 8895 8896 -780 -8898 0 8894 8895 8896 -780 8899 0 c 1+1 --> 2 c (-b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ b^{5, 156}_0 ∧ p_780) -> (-b^{5, 157}_2 ∧ b^{5, 157}_1 ∧ -b^{5, 157}_0) c in CNF: c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ -p_780 ∨ -b^{5, 157}_2 c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ -p_780 ∨ b^{5, 157}_1 c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ -p_780 ∨ -b^{5, 157}_0 c in DIMACS: 8894 8895 -8896 -780 -8897 0 8894 8895 -8896 -780 8898 0 8894 8895 -8896 -780 -8899 0 c 2+1 --> break c (-b^{5, 156}_2 ∧ b^{5, 156}_1 ∧ -b^{5, 156}_0 ∧ p_780) -> break c in CNF: c b^{5, 156}_2 ∨ -b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ -p_780 ∨ break c in DIMACS: 8894 -8895 8896 -780 1162 0 c 2-1 --> 1 c (-b^{5, 156}_2 ∧ b^{5, 156}_1 ∧ -b^{5, 156}_0 ∧ -p_780) -> (-b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ b^{5, 157}_0) c in CNF: c b^{5, 156}_2 ∨ -b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ p_780 ∨ -b^{5, 157}_2 c b^{5, 156}_2 ∨ -b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ p_780 ∨ -b^{5, 157}_1 c b^{5, 156}_2 ∨ -b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ p_780 ∨ b^{5, 157}_0 c in DIMACS: 8894 -8895 8896 780 -8897 0 8894 -8895 8896 780 -8898 0 8894 -8895 8896 780 8899 0 c 1-1 --> 0 c (-b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ b^{5, 156}_0 ∧ -p_780) -> (-b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ -b^{5, 157}_0) c in CNF: c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ p_780 ∨ -b^{5, 157}_2 c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ p_780 ∨ -b^{5, 157}_1 c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ p_780 ∨ -b^{5, 157}_0 c in DIMACS: 8894 8895 -8896 780 -8897 0 8894 8895 -8896 780 -8898 0 8894 8895 -8896 780 -8899 0 c 0-1 --> -1 c (-b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ -b^{5, 156}_0 ∧ -p_780) -> ( b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ b^{5, 157}_0) c in CNF: c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ p_780 ∨ b^{5, 157}_2 c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ p_780 ∨ -b^{5, 157}_1 c b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ p_780 ∨ b^{5, 157}_0 c in DIMACS: 8894 8895 8896 780 8897 0 8894 8895 8896 780 -8898 0 8894 8895 8896 780 8899 0 c -1-1 --> -2 c ( b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ b^{5, 156}_0 ∧ -p_780) -> ( b^{5, 157}_2 ∧ b^{5, 157}_1 ∧ -b^{5, 157}_0) c in CNF: c -b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ p_780 ∨ b^{5, 157}_2 c -b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ p_780 ∨ b^{5, 157}_1 c -b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ p_780 ∨ -b^{5, 157}_0 c in DIMACS: -8894 8895 -8896 780 8897 0 -8894 8895 -8896 780 8898 0 -8894 8895 -8896 780 -8899 0 c -2-1 --> break c ( b^{5, 156}_2 ∧ b^{5, 156}_1 ∧ -b^{5, 156}_0 ∧ -p_780) -> break c in CNF: c -b^{5, 156}_2 ∨ -b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ p_780 ∨ break c in DIMACS: -8894 -8895 8896 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 156}_2 ∧ -b^{5, 156}_1 ∧ -b^{5, 156}_0 ∧ true) c in CNF: c -b^{5, 156}_2 ∨ b^{5, 156}_1 ∨ b^{5, 156}_0 ∨ false c in DIMACS: -8894 8895 8896 0 c 3 does not represent an automaton state. c -(-b^{5, 156}_2 ∧ b^{5, 156}_1 ∧ b^{5, 156}_0 ∧ true) c in CNF: c b^{5, 156}_2 ∨ -b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ false c in DIMACS: 8894 -8895 -8896 0 c -3 does not represent an automaton state. c -( b^{5, 156}_2 ∧ b^{5, 156}_1 ∧ b^{5, 156}_0 ∧ true) c in CNF: c -b^{5, 156}_2 ∨ -b^{5, 156}_1 ∨ -b^{5, 156}_0 ∨ false c in DIMACS: -8894 -8895 -8896 0 c i = 157 c -2+1 --> -1 c ( b^{5, 157}_2 ∧ b^{5, 157}_1 ∧ -b^{5, 157}_0 ∧ p_785) -> ( b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ b^{5, 158}_0) c in CNF: c -b^{5, 157}_2 ∨ -b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ -p_785 ∨ b^{5, 158}_2 c -b^{5, 157}_2 ∨ -b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ -p_785 ∨ -b^{5, 158}_1 c -b^{5, 157}_2 ∨ -b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ -p_785 ∨ b^{5, 158}_0 c in DIMACS: -8897 -8898 8899 -785 8900 0 -8897 -8898 8899 -785 -8901 0 -8897 -8898 8899 -785 8902 0 c -1+1 --> 0 c ( b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ b^{5, 157}_0 ∧ p_785) -> (-b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ -b^{5, 158}_0) c in CNF: c -b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ -p_785 ∨ -b^{5, 158}_2 c -b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ -p_785 ∨ -b^{5, 158}_1 c -b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ -p_785 ∨ -b^{5, 158}_0 c in DIMACS: -8897 8898 -8899 -785 -8900 0 -8897 8898 -8899 -785 -8901 0 -8897 8898 -8899 -785 -8902 0 c 0+1 --> 1 c (-b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ -b^{5, 157}_0 ∧ p_785) -> (-b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ b^{5, 158}_0) c in CNF: c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ -p_785 ∨ -b^{5, 158}_2 c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ -p_785 ∨ -b^{5, 158}_1 c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ -p_785 ∨ b^{5, 158}_0 c in DIMACS: 8897 8898 8899 -785 -8900 0 8897 8898 8899 -785 -8901 0 8897 8898 8899 -785 8902 0 c 1+1 --> 2 c (-b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ b^{5, 157}_0 ∧ p_785) -> (-b^{5, 158}_2 ∧ b^{5, 158}_1 ∧ -b^{5, 158}_0) c in CNF: c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ -p_785 ∨ -b^{5, 158}_2 c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ -p_785 ∨ b^{5, 158}_1 c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ -p_785 ∨ -b^{5, 158}_0 c in DIMACS: 8897 8898 -8899 -785 -8900 0 8897 8898 -8899 -785 8901 0 8897 8898 -8899 -785 -8902 0 c 2+1 --> break c (-b^{5, 157}_2 ∧ b^{5, 157}_1 ∧ -b^{5, 157}_0 ∧ p_785) -> break c in CNF: c b^{5, 157}_2 ∨ -b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ -p_785 ∨ break c in DIMACS: 8897 -8898 8899 -785 1162 0 c 2-1 --> 1 c (-b^{5, 157}_2 ∧ b^{5, 157}_1 ∧ -b^{5, 157}_0 ∧ -p_785) -> (-b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ b^{5, 158}_0) c in CNF: c b^{5, 157}_2 ∨ -b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ p_785 ∨ -b^{5, 158}_2 c b^{5, 157}_2 ∨ -b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ p_785 ∨ -b^{5, 158}_1 c b^{5, 157}_2 ∨ -b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ p_785 ∨ b^{5, 158}_0 c in DIMACS: 8897 -8898 8899 785 -8900 0 8897 -8898 8899 785 -8901 0 8897 -8898 8899 785 8902 0 c 1-1 --> 0 c (-b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ b^{5, 157}_0 ∧ -p_785) -> (-b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ -b^{5, 158}_0) c in CNF: c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ p_785 ∨ -b^{5, 158}_2 c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ p_785 ∨ -b^{5, 158}_1 c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ p_785 ∨ -b^{5, 158}_0 c in DIMACS: 8897 8898 -8899 785 -8900 0 8897 8898 -8899 785 -8901 0 8897 8898 -8899 785 -8902 0 c 0-1 --> -1 c (-b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ -b^{5, 157}_0 ∧ -p_785) -> ( b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ b^{5, 158}_0) c in CNF: c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ p_785 ∨ b^{5, 158}_2 c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ p_785 ∨ -b^{5, 158}_1 c b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ p_785 ∨ b^{5, 158}_0 c in DIMACS: 8897 8898 8899 785 8900 0 8897 8898 8899 785 -8901 0 8897 8898 8899 785 8902 0 c -1-1 --> -2 c ( b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ b^{5, 157}_0 ∧ -p_785) -> ( b^{5, 158}_2 ∧ b^{5, 158}_1 ∧ -b^{5, 158}_0) c in CNF: c -b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ p_785 ∨ b^{5, 158}_2 c -b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ p_785 ∨ b^{5, 158}_1 c -b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ p_785 ∨ -b^{5, 158}_0 c in DIMACS: -8897 8898 -8899 785 8900 0 -8897 8898 -8899 785 8901 0 -8897 8898 -8899 785 -8902 0 c -2-1 --> break c ( b^{5, 157}_2 ∧ b^{5, 157}_1 ∧ -b^{5, 157}_0 ∧ -p_785) -> break c in CNF: c -b^{5, 157}_2 ∨ -b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ p_785 ∨ break c in DIMACS: -8897 -8898 8899 785 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 157}_2 ∧ -b^{5, 157}_1 ∧ -b^{5, 157}_0 ∧ true) c in CNF: c -b^{5, 157}_2 ∨ b^{5, 157}_1 ∨ b^{5, 157}_0 ∨ false c in DIMACS: -8897 8898 8899 0 c 3 does not represent an automaton state. c -(-b^{5, 157}_2 ∧ b^{5, 157}_1 ∧ b^{5, 157}_0 ∧ true) c in CNF: c b^{5, 157}_2 ∨ -b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ false c in DIMACS: 8897 -8898 -8899 0 c -3 does not represent an automaton state. c -( b^{5, 157}_2 ∧ b^{5, 157}_1 ∧ b^{5, 157}_0 ∧ true) c in CNF: c -b^{5, 157}_2 ∨ -b^{5, 157}_1 ∨ -b^{5, 157}_0 ∨ false c in DIMACS: -8897 -8898 -8899 0 c i = 158 c -2+1 --> -1 c ( b^{5, 158}_2 ∧ b^{5, 158}_1 ∧ -b^{5, 158}_0 ∧ p_790) -> ( b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ b^{5, 159}_0) c in CNF: c -b^{5, 158}_2 ∨ -b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ -p_790 ∨ b^{5, 159}_2 c -b^{5, 158}_2 ∨ -b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ -p_790 ∨ -b^{5, 159}_1 c -b^{5, 158}_2 ∨ -b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ -p_790 ∨ b^{5, 159}_0 c in DIMACS: -8900 -8901 8902 -790 8903 0 -8900 -8901 8902 -790 -8904 0 -8900 -8901 8902 -790 8905 0 c -1+1 --> 0 c ( b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ b^{5, 158}_0 ∧ p_790) -> (-b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ -b^{5, 159}_0) c in CNF: c -b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ -p_790 ∨ -b^{5, 159}_2 c -b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ -p_790 ∨ -b^{5, 159}_1 c -b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ -p_790 ∨ -b^{5, 159}_0 c in DIMACS: -8900 8901 -8902 -790 -8903 0 -8900 8901 -8902 -790 -8904 0 -8900 8901 -8902 -790 -8905 0 c 0+1 --> 1 c (-b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ -b^{5, 158}_0 ∧ p_790) -> (-b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ b^{5, 159}_0) c in CNF: c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ -p_790 ∨ -b^{5, 159}_2 c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ -p_790 ∨ -b^{5, 159}_1 c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ -p_790 ∨ b^{5, 159}_0 c in DIMACS: 8900 8901 8902 -790 -8903 0 8900 8901 8902 -790 -8904 0 8900 8901 8902 -790 8905 0 c 1+1 --> 2 c (-b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ b^{5, 158}_0 ∧ p_790) -> (-b^{5, 159}_2 ∧ b^{5, 159}_1 ∧ -b^{5, 159}_0) c in CNF: c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ -p_790 ∨ -b^{5, 159}_2 c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ -p_790 ∨ b^{5, 159}_1 c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ -p_790 ∨ -b^{5, 159}_0 c in DIMACS: 8900 8901 -8902 -790 -8903 0 8900 8901 -8902 -790 8904 0 8900 8901 -8902 -790 -8905 0 c 2+1 --> break c (-b^{5, 158}_2 ∧ b^{5, 158}_1 ∧ -b^{5, 158}_0 ∧ p_790) -> break c in CNF: c b^{5, 158}_2 ∨ -b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ -p_790 ∨ break c in DIMACS: 8900 -8901 8902 -790 1162 0 c 2-1 --> 1 c (-b^{5, 158}_2 ∧ b^{5, 158}_1 ∧ -b^{5, 158}_0 ∧ -p_790) -> (-b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ b^{5, 159}_0) c in CNF: c b^{5, 158}_2 ∨ -b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ p_790 ∨ -b^{5, 159}_2 c b^{5, 158}_2 ∨ -b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ p_790 ∨ -b^{5, 159}_1 c b^{5, 158}_2 ∨ -b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ p_790 ∨ b^{5, 159}_0 c in DIMACS: 8900 -8901 8902 790 -8903 0 8900 -8901 8902 790 -8904 0 8900 -8901 8902 790 8905 0 c 1-1 --> 0 c (-b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ b^{5, 158}_0 ∧ -p_790) -> (-b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ -b^{5, 159}_0) c in CNF: c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ p_790 ∨ -b^{5, 159}_2 c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ p_790 ∨ -b^{5, 159}_1 c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ p_790 ∨ -b^{5, 159}_0 c in DIMACS: 8900 8901 -8902 790 -8903 0 8900 8901 -8902 790 -8904 0 8900 8901 -8902 790 -8905 0 c 0-1 --> -1 c (-b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ -b^{5, 158}_0 ∧ -p_790) -> ( b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ b^{5, 159}_0) c in CNF: c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ p_790 ∨ b^{5, 159}_2 c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ p_790 ∨ -b^{5, 159}_1 c b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ p_790 ∨ b^{5, 159}_0 c in DIMACS: 8900 8901 8902 790 8903 0 8900 8901 8902 790 -8904 0 8900 8901 8902 790 8905 0 c -1-1 --> -2 c ( b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ b^{5, 158}_0 ∧ -p_790) -> ( b^{5, 159}_2 ∧ b^{5, 159}_1 ∧ -b^{5, 159}_0) c in CNF: c -b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ p_790 ∨ b^{5, 159}_2 c -b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ p_790 ∨ b^{5, 159}_1 c -b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ p_790 ∨ -b^{5, 159}_0 c in DIMACS: -8900 8901 -8902 790 8903 0 -8900 8901 -8902 790 8904 0 -8900 8901 -8902 790 -8905 0 c -2-1 --> break c ( b^{5, 158}_2 ∧ b^{5, 158}_1 ∧ -b^{5, 158}_0 ∧ -p_790) -> break c in CNF: c -b^{5, 158}_2 ∨ -b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ p_790 ∨ break c in DIMACS: -8900 -8901 8902 790 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 158}_2 ∧ -b^{5, 158}_1 ∧ -b^{5, 158}_0 ∧ true) c in CNF: c -b^{5, 158}_2 ∨ b^{5, 158}_1 ∨ b^{5, 158}_0 ∨ false c in DIMACS: -8900 8901 8902 0 c 3 does not represent an automaton state. c -(-b^{5, 158}_2 ∧ b^{5, 158}_1 ∧ b^{5, 158}_0 ∧ true) c in CNF: c b^{5, 158}_2 ∨ -b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ false c in DIMACS: 8900 -8901 -8902 0 c -3 does not represent an automaton state. c -( b^{5, 158}_2 ∧ b^{5, 158}_1 ∧ b^{5, 158}_0 ∧ true) c in CNF: c -b^{5, 158}_2 ∨ -b^{5, 158}_1 ∨ -b^{5, 158}_0 ∨ false c in DIMACS: -8900 -8901 -8902 0 c i = 159 c -2+1 --> -1 c ( b^{5, 159}_2 ∧ b^{5, 159}_1 ∧ -b^{5, 159}_0 ∧ p_795) -> ( b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ b^{5, 160}_0) c in CNF: c -b^{5, 159}_2 ∨ -b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ -p_795 ∨ b^{5, 160}_2 c -b^{5, 159}_2 ∨ -b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ -p_795 ∨ -b^{5, 160}_1 c -b^{5, 159}_2 ∨ -b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ -p_795 ∨ b^{5, 160}_0 c in DIMACS: -8903 -8904 8905 -795 8906 0 -8903 -8904 8905 -795 -8907 0 -8903 -8904 8905 -795 8908 0 c -1+1 --> 0 c ( b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ b^{5, 159}_0 ∧ p_795) -> (-b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ -b^{5, 160}_0) c in CNF: c -b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ -p_795 ∨ -b^{5, 160}_2 c -b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ -p_795 ∨ -b^{5, 160}_1 c -b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ -p_795 ∨ -b^{5, 160}_0 c in DIMACS: -8903 8904 -8905 -795 -8906 0 -8903 8904 -8905 -795 -8907 0 -8903 8904 -8905 -795 -8908 0 c 0+1 --> 1 c (-b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ -b^{5, 159}_0 ∧ p_795) -> (-b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ b^{5, 160}_0) c in CNF: c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ -p_795 ∨ -b^{5, 160}_2 c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ -p_795 ∨ -b^{5, 160}_1 c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ -p_795 ∨ b^{5, 160}_0 c in DIMACS: 8903 8904 8905 -795 -8906 0 8903 8904 8905 -795 -8907 0 8903 8904 8905 -795 8908 0 c 1+1 --> 2 c (-b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ b^{5, 159}_0 ∧ p_795) -> (-b^{5, 160}_2 ∧ b^{5, 160}_1 ∧ -b^{5, 160}_0) c in CNF: c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ -p_795 ∨ -b^{5, 160}_2 c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ -p_795 ∨ b^{5, 160}_1 c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ -p_795 ∨ -b^{5, 160}_0 c in DIMACS: 8903 8904 -8905 -795 -8906 0 8903 8904 -8905 -795 8907 0 8903 8904 -8905 -795 -8908 0 c 2+1 --> break c (-b^{5, 159}_2 ∧ b^{5, 159}_1 ∧ -b^{5, 159}_0 ∧ p_795) -> break c in CNF: c b^{5, 159}_2 ∨ -b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ -p_795 ∨ break c in DIMACS: 8903 -8904 8905 -795 1162 0 c 2-1 --> 1 c (-b^{5, 159}_2 ∧ b^{5, 159}_1 ∧ -b^{5, 159}_0 ∧ -p_795) -> (-b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ b^{5, 160}_0) c in CNF: c b^{5, 159}_2 ∨ -b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ p_795 ∨ -b^{5, 160}_2 c b^{5, 159}_2 ∨ -b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ p_795 ∨ -b^{5, 160}_1 c b^{5, 159}_2 ∨ -b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ p_795 ∨ b^{5, 160}_0 c in DIMACS: 8903 -8904 8905 795 -8906 0 8903 -8904 8905 795 -8907 0 8903 -8904 8905 795 8908 0 c 1-1 --> 0 c (-b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ b^{5, 159}_0 ∧ -p_795) -> (-b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ -b^{5, 160}_0) c in CNF: c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ p_795 ∨ -b^{5, 160}_2 c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ p_795 ∨ -b^{5, 160}_1 c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ p_795 ∨ -b^{5, 160}_0 c in DIMACS: 8903 8904 -8905 795 -8906 0 8903 8904 -8905 795 -8907 0 8903 8904 -8905 795 -8908 0 c 0-1 --> -1 c (-b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ -b^{5, 159}_0 ∧ -p_795) -> ( b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ b^{5, 160}_0) c in CNF: c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ p_795 ∨ b^{5, 160}_2 c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ p_795 ∨ -b^{5, 160}_1 c b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ p_795 ∨ b^{5, 160}_0 c in DIMACS: 8903 8904 8905 795 8906 0 8903 8904 8905 795 -8907 0 8903 8904 8905 795 8908 0 c -1-1 --> -2 c ( b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ b^{5, 159}_0 ∧ -p_795) -> ( b^{5, 160}_2 ∧ b^{5, 160}_1 ∧ -b^{5, 160}_0) c in CNF: c -b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ p_795 ∨ b^{5, 160}_2 c -b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ p_795 ∨ b^{5, 160}_1 c -b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ p_795 ∨ -b^{5, 160}_0 c in DIMACS: -8903 8904 -8905 795 8906 0 -8903 8904 -8905 795 8907 0 -8903 8904 -8905 795 -8908 0 c -2-1 --> break c ( b^{5, 159}_2 ∧ b^{5, 159}_1 ∧ -b^{5, 159}_0 ∧ -p_795) -> break c in CNF: c -b^{5, 159}_2 ∨ -b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ p_795 ∨ break c in DIMACS: -8903 -8904 8905 795 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 159}_2 ∧ -b^{5, 159}_1 ∧ -b^{5, 159}_0 ∧ true) c in CNF: c -b^{5, 159}_2 ∨ b^{5, 159}_1 ∨ b^{5, 159}_0 ∨ false c in DIMACS: -8903 8904 8905 0 c 3 does not represent an automaton state. c -(-b^{5, 159}_2 ∧ b^{5, 159}_1 ∧ b^{5, 159}_0 ∧ true) c in CNF: c b^{5, 159}_2 ∨ -b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ false c in DIMACS: 8903 -8904 -8905 0 c -3 does not represent an automaton state. c -( b^{5, 159}_2 ∧ b^{5, 159}_1 ∧ b^{5, 159}_0 ∧ true) c in CNF: c -b^{5, 159}_2 ∨ -b^{5, 159}_1 ∨ -b^{5, 159}_0 ∨ false c in DIMACS: -8903 -8904 -8905 0 c i = 160 c -2+1 --> -1 c ( b^{5, 160}_2 ∧ b^{5, 160}_1 ∧ -b^{5, 160}_0 ∧ p_800) -> ( b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ b^{5, 161}_0) c in CNF: c -b^{5, 160}_2 ∨ -b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ -p_800 ∨ b^{5, 161}_2 c -b^{5, 160}_2 ∨ -b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ -p_800 ∨ -b^{5, 161}_1 c -b^{5, 160}_2 ∨ -b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ -p_800 ∨ b^{5, 161}_0 c in DIMACS: -8906 -8907 8908 -800 8909 0 -8906 -8907 8908 -800 -8910 0 -8906 -8907 8908 -800 8911 0 c -1+1 --> 0 c ( b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ b^{5, 160}_0 ∧ p_800) -> (-b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ -b^{5, 161}_0) c in CNF: c -b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ -p_800 ∨ -b^{5, 161}_2 c -b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ -p_800 ∨ -b^{5, 161}_1 c -b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ -p_800 ∨ -b^{5, 161}_0 c in DIMACS: -8906 8907 -8908 -800 -8909 0 -8906 8907 -8908 -800 -8910 0 -8906 8907 -8908 -800 -8911 0 c 0+1 --> 1 c (-b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ -b^{5, 160}_0 ∧ p_800) -> (-b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ b^{5, 161}_0) c in CNF: c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ -p_800 ∨ -b^{5, 161}_2 c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ -p_800 ∨ -b^{5, 161}_1 c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ -p_800 ∨ b^{5, 161}_0 c in DIMACS: 8906 8907 8908 -800 -8909 0 8906 8907 8908 -800 -8910 0 8906 8907 8908 -800 8911 0 c 1+1 --> 2 c (-b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ b^{5, 160}_0 ∧ p_800) -> (-b^{5, 161}_2 ∧ b^{5, 161}_1 ∧ -b^{5, 161}_0) c in CNF: c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ -p_800 ∨ -b^{5, 161}_2 c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ -p_800 ∨ b^{5, 161}_1 c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ -p_800 ∨ -b^{5, 161}_0 c in DIMACS: 8906 8907 -8908 -800 -8909 0 8906 8907 -8908 -800 8910 0 8906 8907 -8908 -800 -8911 0 c 2+1 --> break c (-b^{5, 160}_2 ∧ b^{5, 160}_1 ∧ -b^{5, 160}_0 ∧ p_800) -> break c in CNF: c b^{5, 160}_2 ∨ -b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ -p_800 ∨ break c in DIMACS: 8906 -8907 8908 -800 1162 0 c 2-1 --> 1 c (-b^{5, 160}_2 ∧ b^{5, 160}_1 ∧ -b^{5, 160}_0 ∧ -p_800) -> (-b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ b^{5, 161}_0) c in CNF: c b^{5, 160}_2 ∨ -b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ p_800 ∨ -b^{5, 161}_2 c b^{5, 160}_2 ∨ -b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ p_800 ∨ -b^{5, 161}_1 c b^{5, 160}_2 ∨ -b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ p_800 ∨ b^{5, 161}_0 c in DIMACS: 8906 -8907 8908 800 -8909 0 8906 -8907 8908 800 -8910 0 8906 -8907 8908 800 8911 0 c 1-1 --> 0 c (-b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ b^{5, 160}_0 ∧ -p_800) -> (-b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ -b^{5, 161}_0) c in CNF: c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ p_800 ∨ -b^{5, 161}_2 c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ p_800 ∨ -b^{5, 161}_1 c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ p_800 ∨ -b^{5, 161}_0 c in DIMACS: 8906 8907 -8908 800 -8909 0 8906 8907 -8908 800 -8910 0 8906 8907 -8908 800 -8911 0 c 0-1 --> -1 c (-b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ -b^{5, 160}_0 ∧ -p_800) -> ( b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ b^{5, 161}_0) c in CNF: c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ p_800 ∨ b^{5, 161}_2 c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ p_800 ∨ -b^{5, 161}_1 c b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ p_800 ∨ b^{5, 161}_0 c in DIMACS: 8906 8907 8908 800 8909 0 8906 8907 8908 800 -8910 0 8906 8907 8908 800 8911 0 c -1-1 --> -2 c ( b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ b^{5, 160}_0 ∧ -p_800) -> ( b^{5, 161}_2 ∧ b^{5, 161}_1 ∧ -b^{5, 161}_0) c in CNF: c -b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ p_800 ∨ b^{5, 161}_2 c -b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ p_800 ∨ b^{5, 161}_1 c -b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ p_800 ∨ -b^{5, 161}_0 c in DIMACS: -8906 8907 -8908 800 8909 0 -8906 8907 -8908 800 8910 0 -8906 8907 -8908 800 -8911 0 c -2-1 --> break c ( b^{5, 160}_2 ∧ b^{5, 160}_1 ∧ -b^{5, 160}_0 ∧ -p_800) -> break c in CNF: c -b^{5, 160}_2 ∨ -b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ p_800 ∨ break c in DIMACS: -8906 -8907 8908 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 160}_2 ∧ -b^{5, 160}_1 ∧ -b^{5, 160}_0 ∧ true) c in CNF: c -b^{5, 160}_2 ∨ b^{5, 160}_1 ∨ b^{5, 160}_0 ∨ false c in DIMACS: -8906 8907 8908 0 c 3 does not represent an automaton state. c -(-b^{5, 160}_2 ∧ b^{5, 160}_1 ∧ b^{5, 160}_0 ∧ true) c in CNF: c b^{5, 160}_2 ∨ -b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ false c in DIMACS: 8906 -8907 -8908 0 c -3 does not represent an automaton state. c -( b^{5, 160}_2 ∧ b^{5, 160}_1 ∧ b^{5, 160}_0 ∧ true) c in CNF: c -b^{5, 160}_2 ∨ -b^{5, 160}_1 ∨ -b^{5, 160}_0 ∨ false c in DIMACS: -8906 -8907 -8908 0 c i = 161 c -2+1 --> -1 c ( b^{5, 161}_2 ∧ b^{5, 161}_1 ∧ -b^{5, 161}_0 ∧ p_805) -> ( b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ b^{5, 162}_0) c in CNF: c -b^{5, 161}_2 ∨ -b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ -p_805 ∨ b^{5, 162}_2 c -b^{5, 161}_2 ∨ -b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ -p_805 ∨ -b^{5, 162}_1 c -b^{5, 161}_2 ∨ -b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ -p_805 ∨ b^{5, 162}_0 c in DIMACS: -8909 -8910 8911 -805 8912 0 -8909 -8910 8911 -805 -8913 0 -8909 -8910 8911 -805 8914 0 c -1+1 --> 0 c ( b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ b^{5, 161}_0 ∧ p_805) -> (-b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ -b^{5, 162}_0) c in CNF: c -b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ -p_805 ∨ -b^{5, 162}_2 c -b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ -p_805 ∨ -b^{5, 162}_1 c -b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ -p_805 ∨ -b^{5, 162}_0 c in DIMACS: -8909 8910 -8911 -805 -8912 0 -8909 8910 -8911 -805 -8913 0 -8909 8910 -8911 -805 -8914 0 c 0+1 --> 1 c (-b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ -b^{5, 161}_0 ∧ p_805) -> (-b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ b^{5, 162}_0) c in CNF: c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ -p_805 ∨ -b^{5, 162}_2 c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ -p_805 ∨ -b^{5, 162}_1 c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ -p_805 ∨ b^{5, 162}_0 c in DIMACS: 8909 8910 8911 -805 -8912 0 8909 8910 8911 -805 -8913 0 8909 8910 8911 -805 8914 0 c 1+1 --> 2 c (-b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ b^{5, 161}_0 ∧ p_805) -> (-b^{5, 162}_2 ∧ b^{5, 162}_1 ∧ -b^{5, 162}_0) c in CNF: c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ -p_805 ∨ -b^{5, 162}_2 c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ -p_805 ∨ b^{5, 162}_1 c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ -p_805 ∨ -b^{5, 162}_0 c in DIMACS: 8909 8910 -8911 -805 -8912 0 8909 8910 -8911 -805 8913 0 8909 8910 -8911 -805 -8914 0 c 2+1 --> break c (-b^{5, 161}_2 ∧ b^{5, 161}_1 ∧ -b^{5, 161}_0 ∧ p_805) -> break c in CNF: c b^{5, 161}_2 ∨ -b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ -p_805 ∨ break c in DIMACS: 8909 -8910 8911 -805 1162 0 c 2-1 --> 1 c (-b^{5, 161}_2 ∧ b^{5, 161}_1 ∧ -b^{5, 161}_0 ∧ -p_805) -> (-b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ b^{5, 162}_0) c in CNF: c b^{5, 161}_2 ∨ -b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ p_805 ∨ -b^{5, 162}_2 c b^{5, 161}_2 ∨ -b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ p_805 ∨ -b^{5, 162}_1 c b^{5, 161}_2 ∨ -b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ p_805 ∨ b^{5, 162}_0 c in DIMACS: 8909 -8910 8911 805 -8912 0 8909 -8910 8911 805 -8913 0 8909 -8910 8911 805 8914 0 c 1-1 --> 0 c (-b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ b^{5, 161}_0 ∧ -p_805) -> (-b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ -b^{5, 162}_0) c in CNF: c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ p_805 ∨ -b^{5, 162}_2 c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ p_805 ∨ -b^{5, 162}_1 c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ p_805 ∨ -b^{5, 162}_0 c in DIMACS: 8909 8910 -8911 805 -8912 0 8909 8910 -8911 805 -8913 0 8909 8910 -8911 805 -8914 0 c 0-1 --> -1 c (-b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ -b^{5, 161}_0 ∧ -p_805) -> ( b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ b^{5, 162}_0) c in CNF: c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ p_805 ∨ b^{5, 162}_2 c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ p_805 ∨ -b^{5, 162}_1 c b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ p_805 ∨ b^{5, 162}_0 c in DIMACS: 8909 8910 8911 805 8912 0 8909 8910 8911 805 -8913 0 8909 8910 8911 805 8914 0 c -1-1 --> -2 c ( b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ b^{5, 161}_0 ∧ -p_805) -> ( b^{5, 162}_2 ∧ b^{5, 162}_1 ∧ -b^{5, 162}_0) c in CNF: c -b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ p_805 ∨ b^{5, 162}_2 c -b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ p_805 ∨ b^{5, 162}_1 c -b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ p_805 ∨ -b^{5, 162}_0 c in DIMACS: -8909 8910 -8911 805 8912 0 -8909 8910 -8911 805 8913 0 -8909 8910 -8911 805 -8914 0 c -2-1 --> break c ( b^{5, 161}_2 ∧ b^{5, 161}_1 ∧ -b^{5, 161}_0 ∧ -p_805) -> break c in CNF: c -b^{5, 161}_2 ∨ -b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ p_805 ∨ break c in DIMACS: -8909 -8910 8911 805 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 161}_2 ∧ -b^{5, 161}_1 ∧ -b^{5, 161}_0 ∧ true) c in CNF: c -b^{5, 161}_2 ∨ b^{5, 161}_1 ∨ b^{5, 161}_0 ∨ false c in DIMACS: -8909 8910 8911 0 c 3 does not represent an automaton state. c -(-b^{5, 161}_2 ∧ b^{5, 161}_1 ∧ b^{5, 161}_0 ∧ true) c in CNF: c b^{5, 161}_2 ∨ -b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ false c in DIMACS: 8909 -8910 -8911 0 c -3 does not represent an automaton state. c -( b^{5, 161}_2 ∧ b^{5, 161}_1 ∧ b^{5, 161}_0 ∧ true) c in CNF: c -b^{5, 161}_2 ∨ -b^{5, 161}_1 ∨ -b^{5, 161}_0 ∨ false c in DIMACS: -8909 -8910 -8911 0 c i = 162 c -2+1 --> -1 c ( b^{5, 162}_2 ∧ b^{5, 162}_1 ∧ -b^{5, 162}_0 ∧ p_810) -> ( b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ b^{5, 163}_0) c in CNF: c -b^{5, 162}_2 ∨ -b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ -p_810 ∨ b^{5, 163}_2 c -b^{5, 162}_2 ∨ -b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ -p_810 ∨ -b^{5, 163}_1 c -b^{5, 162}_2 ∨ -b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ -p_810 ∨ b^{5, 163}_0 c in DIMACS: -8912 -8913 8914 -810 8915 0 -8912 -8913 8914 -810 -8916 0 -8912 -8913 8914 -810 8917 0 c -1+1 --> 0 c ( b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ b^{5, 162}_0 ∧ p_810) -> (-b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ -b^{5, 163}_0) c in CNF: c -b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ -p_810 ∨ -b^{5, 163}_2 c -b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ -p_810 ∨ -b^{5, 163}_1 c -b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ -p_810 ∨ -b^{5, 163}_0 c in DIMACS: -8912 8913 -8914 -810 -8915 0 -8912 8913 -8914 -810 -8916 0 -8912 8913 -8914 -810 -8917 0 c 0+1 --> 1 c (-b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ -b^{5, 162}_0 ∧ p_810) -> (-b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ b^{5, 163}_0) c in CNF: c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ -p_810 ∨ -b^{5, 163}_2 c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ -p_810 ∨ -b^{5, 163}_1 c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ -p_810 ∨ b^{5, 163}_0 c in DIMACS: 8912 8913 8914 -810 -8915 0 8912 8913 8914 -810 -8916 0 8912 8913 8914 -810 8917 0 c 1+1 --> 2 c (-b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ b^{5, 162}_0 ∧ p_810) -> (-b^{5, 163}_2 ∧ b^{5, 163}_1 ∧ -b^{5, 163}_0) c in CNF: c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ -p_810 ∨ -b^{5, 163}_2 c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ -p_810 ∨ b^{5, 163}_1 c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ -p_810 ∨ -b^{5, 163}_0 c in DIMACS: 8912 8913 -8914 -810 -8915 0 8912 8913 -8914 -810 8916 0 8912 8913 -8914 -810 -8917 0 c 2+1 --> break c (-b^{5, 162}_2 ∧ b^{5, 162}_1 ∧ -b^{5, 162}_0 ∧ p_810) -> break c in CNF: c b^{5, 162}_2 ∨ -b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ -p_810 ∨ break c in DIMACS: 8912 -8913 8914 -810 1162 0 c 2-1 --> 1 c (-b^{5, 162}_2 ∧ b^{5, 162}_1 ∧ -b^{5, 162}_0 ∧ -p_810) -> (-b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ b^{5, 163}_0) c in CNF: c b^{5, 162}_2 ∨ -b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ p_810 ∨ -b^{5, 163}_2 c b^{5, 162}_2 ∨ -b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ p_810 ∨ -b^{5, 163}_1 c b^{5, 162}_2 ∨ -b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ p_810 ∨ b^{5, 163}_0 c in DIMACS: 8912 -8913 8914 810 -8915 0 8912 -8913 8914 810 -8916 0 8912 -8913 8914 810 8917 0 c 1-1 --> 0 c (-b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ b^{5, 162}_0 ∧ -p_810) -> (-b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ -b^{5, 163}_0) c in CNF: c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ p_810 ∨ -b^{5, 163}_2 c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ p_810 ∨ -b^{5, 163}_1 c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ p_810 ∨ -b^{5, 163}_0 c in DIMACS: 8912 8913 -8914 810 -8915 0 8912 8913 -8914 810 -8916 0 8912 8913 -8914 810 -8917 0 c 0-1 --> -1 c (-b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ -b^{5, 162}_0 ∧ -p_810) -> ( b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ b^{5, 163}_0) c in CNF: c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ p_810 ∨ b^{5, 163}_2 c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ p_810 ∨ -b^{5, 163}_1 c b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ p_810 ∨ b^{5, 163}_0 c in DIMACS: 8912 8913 8914 810 8915 0 8912 8913 8914 810 -8916 0 8912 8913 8914 810 8917 0 c -1-1 --> -2 c ( b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ b^{5, 162}_0 ∧ -p_810) -> ( b^{5, 163}_2 ∧ b^{5, 163}_1 ∧ -b^{5, 163}_0) c in CNF: c -b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ p_810 ∨ b^{5, 163}_2 c -b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ p_810 ∨ b^{5, 163}_1 c -b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ p_810 ∨ -b^{5, 163}_0 c in DIMACS: -8912 8913 -8914 810 8915 0 -8912 8913 -8914 810 8916 0 -8912 8913 -8914 810 -8917 0 c -2-1 --> break c ( b^{5, 162}_2 ∧ b^{5, 162}_1 ∧ -b^{5, 162}_0 ∧ -p_810) -> break c in CNF: c -b^{5, 162}_2 ∨ -b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ p_810 ∨ break c in DIMACS: -8912 -8913 8914 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 162}_2 ∧ -b^{5, 162}_1 ∧ -b^{5, 162}_0 ∧ true) c in CNF: c -b^{5, 162}_2 ∨ b^{5, 162}_1 ∨ b^{5, 162}_0 ∨ false c in DIMACS: -8912 8913 8914 0 c 3 does not represent an automaton state. c -(-b^{5, 162}_2 ∧ b^{5, 162}_1 ∧ b^{5, 162}_0 ∧ true) c in CNF: c b^{5, 162}_2 ∨ -b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ false c in DIMACS: 8912 -8913 -8914 0 c -3 does not represent an automaton state. c -( b^{5, 162}_2 ∧ b^{5, 162}_1 ∧ b^{5, 162}_0 ∧ true) c in CNF: c -b^{5, 162}_2 ∨ -b^{5, 162}_1 ∨ -b^{5, 162}_0 ∨ false c in DIMACS: -8912 -8913 -8914 0 c i = 163 c -2+1 --> -1 c ( b^{5, 163}_2 ∧ b^{5, 163}_1 ∧ -b^{5, 163}_0 ∧ p_815) -> ( b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ b^{5, 164}_0) c in CNF: c -b^{5, 163}_2 ∨ -b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ -p_815 ∨ b^{5, 164}_2 c -b^{5, 163}_2 ∨ -b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ -p_815 ∨ -b^{5, 164}_1 c -b^{5, 163}_2 ∨ -b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ -p_815 ∨ b^{5, 164}_0 c in DIMACS: -8915 -8916 8917 -815 8918 0 -8915 -8916 8917 -815 -8919 0 -8915 -8916 8917 -815 8920 0 c -1+1 --> 0 c ( b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ b^{5, 163}_0 ∧ p_815) -> (-b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ -b^{5, 164}_0) c in CNF: c -b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ -p_815 ∨ -b^{5, 164}_2 c -b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ -p_815 ∨ -b^{5, 164}_1 c -b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ -p_815 ∨ -b^{5, 164}_0 c in DIMACS: -8915 8916 -8917 -815 -8918 0 -8915 8916 -8917 -815 -8919 0 -8915 8916 -8917 -815 -8920 0 c 0+1 --> 1 c (-b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ -b^{5, 163}_0 ∧ p_815) -> (-b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ b^{5, 164}_0) c in CNF: c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ -p_815 ∨ -b^{5, 164}_2 c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ -p_815 ∨ -b^{5, 164}_1 c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ -p_815 ∨ b^{5, 164}_0 c in DIMACS: 8915 8916 8917 -815 -8918 0 8915 8916 8917 -815 -8919 0 8915 8916 8917 -815 8920 0 c 1+1 --> 2 c (-b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ b^{5, 163}_0 ∧ p_815) -> (-b^{5, 164}_2 ∧ b^{5, 164}_1 ∧ -b^{5, 164}_0) c in CNF: c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ -p_815 ∨ -b^{5, 164}_2 c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ -p_815 ∨ b^{5, 164}_1 c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ -p_815 ∨ -b^{5, 164}_0 c in DIMACS: 8915 8916 -8917 -815 -8918 0 8915 8916 -8917 -815 8919 0 8915 8916 -8917 -815 -8920 0 c 2+1 --> break c (-b^{5, 163}_2 ∧ b^{5, 163}_1 ∧ -b^{5, 163}_0 ∧ p_815) -> break c in CNF: c b^{5, 163}_2 ∨ -b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ -p_815 ∨ break c in DIMACS: 8915 -8916 8917 -815 1162 0 c 2-1 --> 1 c (-b^{5, 163}_2 ∧ b^{5, 163}_1 ∧ -b^{5, 163}_0 ∧ -p_815) -> (-b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ b^{5, 164}_0) c in CNF: c b^{5, 163}_2 ∨ -b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ p_815 ∨ -b^{5, 164}_2 c b^{5, 163}_2 ∨ -b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ p_815 ∨ -b^{5, 164}_1 c b^{5, 163}_2 ∨ -b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ p_815 ∨ b^{5, 164}_0 c in DIMACS: 8915 -8916 8917 815 -8918 0 8915 -8916 8917 815 -8919 0 8915 -8916 8917 815 8920 0 c 1-1 --> 0 c (-b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ b^{5, 163}_0 ∧ -p_815) -> (-b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ -b^{5, 164}_0) c in CNF: c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ p_815 ∨ -b^{5, 164}_2 c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ p_815 ∨ -b^{5, 164}_1 c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ p_815 ∨ -b^{5, 164}_0 c in DIMACS: 8915 8916 -8917 815 -8918 0 8915 8916 -8917 815 -8919 0 8915 8916 -8917 815 -8920 0 c 0-1 --> -1 c (-b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ -b^{5, 163}_0 ∧ -p_815) -> ( b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ b^{5, 164}_0) c in CNF: c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ p_815 ∨ b^{5, 164}_2 c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ p_815 ∨ -b^{5, 164}_1 c b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ p_815 ∨ b^{5, 164}_0 c in DIMACS: 8915 8916 8917 815 8918 0 8915 8916 8917 815 -8919 0 8915 8916 8917 815 8920 0 c -1-1 --> -2 c ( b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ b^{5, 163}_0 ∧ -p_815) -> ( b^{5, 164}_2 ∧ b^{5, 164}_1 ∧ -b^{5, 164}_0) c in CNF: c -b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ p_815 ∨ b^{5, 164}_2 c -b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ p_815 ∨ b^{5, 164}_1 c -b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ p_815 ∨ -b^{5, 164}_0 c in DIMACS: -8915 8916 -8917 815 8918 0 -8915 8916 -8917 815 8919 0 -8915 8916 -8917 815 -8920 0 c -2-1 --> break c ( b^{5, 163}_2 ∧ b^{5, 163}_1 ∧ -b^{5, 163}_0 ∧ -p_815) -> break c in CNF: c -b^{5, 163}_2 ∨ -b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ p_815 ∨ break c in DIMACS: -8915 -8916 8917 815 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 163}_2 ∧ -b^{5, 163}_1 ∧ -b^{5, 163}_0 ∧ true) c in CNF: c -b^{5, 163}_2 ∨ b^{5, 163}_1 ∨ b^{5, 163}_0 ∨ false c in DIMACS: -8915 8916 8917 0 c 3 does not represent an automaton state. c -(-b^{5, 163}_2 ∧ b^{5, 163}_1 ∧ b^{5, 163}_0 ∧ true) c in CNF: c b^{5, 163}_2 ∨ -b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ false c in DIMACS: 8915 -8916 -8917 0 c -3 does not represent an automaton state. c -( b^{5, 163}_2 ∧ b^{5, 163}_1 ∧ b^{5, 163}_0 ∧ true) c in CNF: c -b^{5, 163}_2 ∨ -b^{5, 163}_1 ∨ -b^{5, 163}_0 ∨ false c in DIMACS: -8915 -8916 -8917 0 c i = 164 c -2+1 --> -1 c ( b^{5, 164}_2 ∧ b^{5, 164}_1 ∧ -b^{5, 164}_0 ∧ p_820) -> ( b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ b^{5, 165}_0) c in CNF: c -b^{5, 164}_2 ∨ -b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ -p_820 ∨ b^{5, 165}_2 c -b^{5, 164}_2 ∨ -b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ -p_820 ∨ -b^{5, 165}_1 c -b^{5, 164}_2 ∨ -b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ -p_820 ∨ b^{5, 165}_0 c in DIMACS: -8918 -8919 8920 -820 8921 0 -8918 -8919 8920 -820 -8922 0 -8918 -8919 8920 -820 8923 0 c -1+1 --> 0 c ( b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ b^{5, 164}_0 ∧ p_820) -> (-b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ -b^{5, 165}_0) c in CNF: c -b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ -p_820 ∨ -b^{5, 165}_2 c -b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ -p_820 ∨ -b^{5, 165}_1 c -b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ -p_820 ∨ -b^{5, 165}_0 c in DIMACS: -8918 8919 -8920 -820 -8921 0 -8918 8919 -8920 -820 -8922 0 -8918 8919 -8920 -820 -8923 0 c 0+1 --> 1 c (-b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ -b^{5, 164}_0 ∧ p_820) -> (-b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ b^{5, 165}_0) c in CNF: c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ -p_820 ∨ -b^{5, 165}_2 c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ -p_820 ∨ -b^{5, 165}_1 c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ -p_820 ∨ b^{5, 165}_0 c in DIMACS: 8918 8919 8920 -820 -8921 0 8918 8919 8920 -820 -8922 0 8918 8919 8920 -820 8923 0 c 1+1 --> 2 c (-b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ b^{5, 164}_0 ∧ p_820) -> (-b^{5, 165}_2 ∧ b^{5, 165}_1 ∧ -b^{5, 165}_0) c in CNF: c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ -p_820 ∨ -b^{5, 165}_2 c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ -p_820 ∨ b^{5, 165}_1 c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ -p_820 ∨ -b^{5, 165}_0 c in DIMACS: 8918 8919 -8920 -820 -8921 0 8918 8919 -8920 -820 8922 0 8918 8919 -8920 -820 -8923 0 c 2+1 --> break c (-b^{5, 164}_2 ∧ b^{5, 164}_1 ∧ -b^{5, 164}_0 ∧ p_820) -> break c in CNF: c b^{5, 164}_2 ∨ -b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ -p_820 ∨ break c in DIMACS: 8918 -8919 8920 -820 1162 0 c 2-1 --> 1 c (-b^{5, 164}_2 ∧ b^{5, 164}_1 ∧ -b^{5, 164}_0 ∧ -p_820) -> (-b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ b^{5, 165}_0) c in CNF: c b^{5, 164}_2 ∨ -b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ p_820 ∨ -b^{5, 165}_2 c b^{5, 164}_2 ∨ -b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ p_820 ∨ -b^{5, 165}_1 c b^{5, 164}_2 ∨ -b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ p_820 ∨ b^{5, 165}_0 c in DIMACS: 8918 -8919 8920 820 -8921 0 8918 -8919 8920 820 -8922 0 8918 -8919 8920 820 8923 0 c 1-1 --> 0 c (-b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ b^{5, 164}_0 ∧ -p_820) -> (-b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ -b^{5, 165}_0) c in CNF: c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ p_820 ∨ -b^{5, 165}_2 c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ p_820 ∨ -b^{5, 165}_1 c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ p_820 ∨ -b^{5, 165}_0 c in DIMACS: 8918 8919 -8920 820 -8921 0 8918 8919 -8920 820 -8922 0 8918 8919 -8920 820 -8923 0 c 0-1 --> -1 c (-b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ -b^{5, 164}_0 ∧ -p_820) -> ( b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ b^{5, 165}_0) c in CNF: c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ p_820 ∨ b^{5, 165}_2 c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ p_820 ∨ -b^{5, 165}_1 c b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ p_820 ∨ b^{5, 165}_0 c in DIMACS: 8918 8919 8920 820 8921 0 8918 8919 8920 820 -8922 0 8918 8919 8920 820 8923 0 c -1-1 --> -2 c ( b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ b^{5, 164}_0 ∧ -p_820) -> ( b^{5, 165}_2 ∧ b^{5, 165}_1 ∧ -b^{5, 165}_0) c in CNF: c -b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ p_820 ∨ b^{5, 165}_2 c -b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ p_820 ∨ b^{5, 165}_1 c -b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ p_820 ∨ -b^{5, 165}_0 c in DIMACS: -8918 8919 -8920 820 8921 0 -8918 8919 -8920 820 8922 0 -8918 8919 -8920 820 -8923 0 c -2-1 --> break c ( b^{5, 164}_2 ∧ b^{5, 164}_1 ∧ -b^{5, 164}_0 ∧ -p_820) -> break c in CNF: c -b^{5, 164}_2 ∨ -b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ p_820 ∨ break c in DIMACS: -8918 -8919 8920 820 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 164}_2 ∧ -b^{5, 164}_1 ∧ -b^{5, 164}_0 ∧ true) c in CNF: c -b^{5, 164}_2 ∨ b^{5, 164}_1 ∨ b^{5, 164}_0 ∨ false c in DIMACS: -8918 8919 8920 0 c 3 does not represent an automaton state. c -(-b^{5, 164}_2 ∧ b^{5, 164}_1 ∧ b^{5, 164}_0 ∧ true) c in CNF: c b^{5, 164}_2 ∨ -b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ false c in DIMACS: 8918 -8919 -8920 0 c -3 does not represent an automaton state. c -( b^{5, 164}_2 ∧ b^{5, 164}_1 ∧ b^{5, 164}_0 ∧ true) c in CNF: c -b^{5, 164}_2 ∨ -b^{5, 164}_1 ∨ -b^{5, 164}_0 ∨ false c in DIMACS: -8918 -8919 -8920 0 c i = 165 c -2+1 --> -1 c ( b^{5, 165}_2 ∧ b^{5, 165}_1 ∧ -b^{5, 165}_0 ∧ p_825) -> ( b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ b^{5, 166}_0) c in CNF: c -b^{5, 165}_2 ∨ -b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ -p_825 ∨ b^{5, 166}_2 c -b^{5, 165}_2 ∨ -b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ -p_825 ∨ -b^{5, 166}_1 c -b^{5, 165}_2 ∨ -b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ -p_825 ∨ b^{5, 166}_0 c in DIMACS: -8921 -8922 8923 -825 8924 0 -8921 -8922 8923 -825 -8925 0 -8921 -8922 8923 -825 8926 0 c -1+1 --> 0 c ( b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ b^{5, 165}_0 ∧ p_825) -> (-b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ -b^{5, 166}_0) c in CNF: c -b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ -p_825 ∨ -b^{5, 166}_2 c -b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ -p_825 ∨ -b^{5, 166}_1 c -b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ -p_825 ∨ -b^{5, 166}_0 c in DIMACS: -8921 8922 -8923 -825 -8924 0 -8921 8922 -8923 -825 -8925 0 -8921 8922 -8923 -825 -8926 0 c 0+1 --> 1 c (-b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ -b^{5, 165}_0 ∧ p_825) -> (-b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ b^{5, 166}_0) c in CNF: c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ -p_825 ∨ -b^{5, 166}_2 c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ -p_825 ∨ -b^{5, 166}_1 c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ -p_825 ∨ b^{5, 166}_0 c in DIMACS: 8921 8922 8923 -825 -8924 0 8921 8922 8923 -825 -8925 0 8921 8922 8923 -825 8926 0 c 1+1 --> 2 c (-b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ b^{5, 165}_0 ∧ p_825) -> (-b^{5, 166}_2 ∧ b^{5, 166}_1 ∧ -b^{5, 166}_0) c in CNF: c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ -p_825 ∨ -b^{5, 166}_2 c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ -p_825 ∨ b^{5, 166}_1 c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ -p_825 ∨ -b^{5, 166}_0 c in DIMACS: 8921 8922 -8923 -825 -8924 0 8921 8922 -8923 -825 8925 0 8921 8922 -8923 -825 -8926 0 c 2+1 --> break c (-b^{5, 165}_2 ∧ b^{5, 165}_1 ∧ -b^{5, 165}_0 ∧ p_825) -> break c in CNF: c b^{5, 165}_2 ∨ -b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ -p_825 ∨ break c in DIMACS: 8921 -8922 8923 -825 1162 0 c 2-1 --> 1 c (-b^{5, 165}_2 ∧ b^{5, 165}_1 ∧ -b^{5, 165}_0 ∧ -p_825) -> (-b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ b^{5, 166}_0) c in CNF: c b^{5, 165}_2 ∨ -b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ p_825 ∨ -b^{5, 166}_2 c b^{5, 165}_2 ∨ -b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ p_825 ∨ -b^{5, 166}_1 c b^{5, 165}_2 ∨ -b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ p_825 ∨ b^{5, 166}_0 c in DIMACS: 8921 -8922 8923 825 -8924 0 8921 -8922 8923 825 -8925 0 8921 -8922 8923 825 8926 0 c 1-1 --> 0 c (-b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ b^{5, 165}_0 ∧ -p_825) -> (-b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ -b^{5, 166}_0) c in CNF: c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ p_825 ∨ -b^{5, 166}_2 c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ p_825 ∨ -b^{5, 166}_1 c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ p_825 ∨ -b^{5, 166}_0 c in DIMACS: 8921 8922 -8923 825 -8924 0 8921 8922 -8923 825 -8925 0 8921 8922 -8923 825 -8926 0 c 0-1 --> -1 c (-b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ -b^{5, 165}_0 ∧ -p_825) -> ( b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ b^{5, 166}_0) c in CNF: c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ p_825 ∨ b^{5, 166}_2 c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ p_825 ∨ -b^{5, 166}_1 c b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ p_825 ∨ b^{5, 166}_0 c in DIMACS: 8921 8922 8923 825 8924 0 8921 8922 8923 825 -8925 0 8921 8922 8923 825 8926 0 c -1-1 --> -2 c ( b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ b^{5, 165}_0 ∧ -p_825) -> ( b^{5, 166}_2 ∧ b^{5, 166}_1 ∧ -b^{5, 166}_0) c in CNF: c -b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ p_825 ∨ b^{5, 166}_2 c -b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ p_825 ∨ b^{5, 166}_1 c -b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ p_825 ∨ -b^{5, 166}_0 c in DIMACS: -8921 8922 -8923 825 8924 0 -8921 8922 -8923 825 8925 0 -8921 8922 -8923 825 -8926 0 c -2-1 --> break c ( b^{5, 165}_2 ∧ b^{5, 165}_1 ∧ -b^{5, 165}_0 ∧ -p_825) -> break c in CNF: c -b^{5, 165}_2 ∨ -b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ p_825 ∨ break c in DIMACS: -8921 -8922 8923 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 165}_2 ∧ -b^{5, 165}_1 ∧ -b^{5, 165}_0 ∧ true) c in CNF: c -b^{5, 165}_2 ∨ b^{5, 165}_1 ∨ b^{5, 165}_0 ∨ false c in DIMACS: -8921 8922 8923 0 c 3 does not represent an automaton state. c -(-b^{5, 165}_2 ∧ b^{5, 165}_1 ∧ b^{5, 165}_0 ∧ true) c in CNF: c b^{5, 165}_2 ∨ -b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ false c in DIMACS: 8921 -8922 -8923 0 c -3 does not represent an automaton state. c -( b^{5, 165}_2 ∧ b^{5, 165}_1 ∧ b^{5, 165}_0 ∧ true) c in CNF: c -b^{5, 165}_2 ∨ -b^{5, 165}_1 ∨ -b^{5, 165}_0 ∨ false c in DIMACS: -8921 -8922 -8923 0 c i = 166 c -2+1 --> -1 c ( b^{5, 166}_2 ∧ b^{5, 166}_1 ∧ -b^{5, 166}_0 ∧ p_830) -> ( b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ b^{5, 167}_0) c in CNF: c -b^{5, 166}_2 ∨ -b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ -p_830 ∨ b^{5, 167}_2 c -b^{5, 166}_2 ∨ -b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ -p_830 ∨ -b^{5, 167}_1 c -b^{5, 166}_2 ∨ -b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ -p_830 ∨ b^{5, 167}_0 c in DIMACS: -8924 -8925 8926 -830 8927 0 -8924 -8925 8926 -830 -8928 0 -8924 -8925 8926 -830 8929 0 c -1+1 --> 0 c ( b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ b^{5, 166}_0 ∧ p_830) -> (-b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ -b^{5, 167}_0) c in CNF: c -b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ -p_830 ∨ -b^{5, 167}_2 c -b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ -p_830 ∨ -b^{5, 167}_1 c -b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ -p_830 ∨ -b^{5, 167}_0 c in DIMACS: -8924 8925 -8926 -830 -8927 0 -8924 8925 -8926 -830 -8928 0 -8924 8925 -8926 -830 -8929 0 c 0+1 --> 1 c (-b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ -b^{5, 166}_0 ∧ p_830) -> (-b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ b^{5, 167}_0) c in CNF: c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ -p_830 ∨ -b^{5, 167}_2 c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ -p_830 ∨ -b^{5, 167}_1 c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ -p_830 ∨ b^{5, 167}_0 c in DIMACS: 8924 8925 8926 -830 -8927 0 8924 8925 8926 -830 -8928 0 8924 8925 8926 -830 8929 0 c 1+1 --> 2 c (-b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ b^{5, 166}_0 ∧ p_830) -> (-b^{5, 167}_2 ∧ b^{5, 167}_1 ∧ -b^{5, 167}_0) c in CNF: c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ -p_830 ∨ -b^{5, 167}_2 c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ -p_830 ∨ b^{5, 167}_1 c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ -p_830 ∨ -b^{5, 167}_0 c in DIMACS: 8924 8925 -8926 -830 -8927 0 8924 8925 -8926 -830 8928 0 8924 8925 -8926 -830 -8929 0 c 2+1 --> break c (-b^{5, 166}_2 ∧ b^{5, 166}_1 ∧ -b^{5, 166}_0 ∧ p_830) -> break c in CNF: c b^{5, 166}_2 ∨ -b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ -p_830 ∨ break c in DIMACS: 8924 -8925 8926 -830 1162 0 c 2-1 --> 1 c (-b^{5, 166}_2 ∧ b^{5, 166}_1 ∧ -b^{5, 166}_0 ∧ -p_830) -> (-b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ b^{5, 167}_0) c in CNF: c b^{5, 166}_2 ∨ -b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ p_830 ∨ -b^{5, 167}_2 c b^{5, 166}_2 ∨ -b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ p_830 ∨ -b^{5, 167}_1 c b^{5, 166}_2 ∨ -b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ p_830 ∨ b^{5, 167}_0 c in DIMACS: 8924 -8925 8926 830 -8927 0 8924 -8925 8926 830 -8928 0 8924 -8925 8926 830 8929 0 c 1-1 --> 0 c (-b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ b^{5, 166}_0 ∧ -p_830) -> (-b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ -b^{5, 167}_0) c in CNF: c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ p_830 ∨ -b^{5, 167}_2 c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ p_830 ∨ -b^{5, 167}_1 c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ p_830 ∨ -b^{5, 167}_0 c in DIMACS: 8924 8925 -8926 830 -8927 0 8924 8925 -8926 830 -8928 0 8924 8925 -8926 830 -8929 0 c 0-1 --> -1 c (-b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ -b^{5, 166}_0 ∧ -p_830) -> ( b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ b^{5, 167}_0) c in CNF: c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ p_830 ∨ b^{5, 167}_2 c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ p_830 ∨ -b^{5, 167}_1 c b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ p_830 ∨ b^{5, 167}_0 c in DIMACS: 8924 8925 8926 830 8927 0 8924 8925 8926 830 -8928 0 8924 8925 8926 830 8929 0 c -1-1 --> -2 c ( b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ b^{5, 166}_0 ∧ -p_830) -> ( b^{5, 167}_2 ∧ b^{5, 167}_1 ∧ -b^{5, 167}_0) c in CNF: c -b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ p_830 ∨ b^{5, 167}_2 c -b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ p_830 ∨ b^{5, 167}_1 c -b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ p_830 ∨ -b^{5, 167}_0 c in DIMACS: -8924 8925 -8926 830 8927 0 -8924 8925 -8926 830 8928 0 -8924 8925 -8926 830 -8929 0 c -2-1 --> break c ( b^{5, 166}_2 ∧ b^{5, 166}_1 ∧ -b^{5, 166}_0 ∧ -p_830) -> break c in CNF: c -b^{5, 166}_2 ∨ -b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ p_830 ∨ break c in DIMACS: -8924 -8925 8926 830 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 166}_2 ∧ -b^{5, 166}_1 ∧ -b^{5, 166}_0 ∧ true) c in CNF: c -b^{5, 166}_2 ∨ b^{5, 166}_1 ∨ b^{5, 166}_0 ∨ false c in DIMACS: -8924 8925 8926 0 c 3 does not represent an automaton state. c -(-b^{5, 166}_2 ∧ b^{5, 166}_1 ∧ b^{5, 166}_0 ∧ true) c in CNF: c b^{5, 166}_2 ∨ -b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ false c in DIMACS: 8924 -8925 -8926 0 c -3 does not represent an automaton state. c -( b^{5, 166}_2 ∧ b^{5, 166}_1 ∧ b^{5, 166}_0 ∧ true) c in CNF: c -b^{5, 166}_2 ∨ -b^{5, 166}_1 ∨ -b^{5, 166}_0 ∨ false c in DIMACS: -8924 -8925 -8926 0 c i = 167 c -2+1 --> -1 c ( b^{5, 167}_2 ∧ b^{5, 167}_1 ∧ -b^{5, 167}_0 ∧ p_835) -> ( b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ b^{5, 168}_0) c in CNF: c -b^{5, 167}_2 ∨ -b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ -p_835 ∨ b^{5, 168}_2 c -b^{5, 167}_2 ∨ -b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ -p_835 ∨ -b^{5, 168}_1 c -b^{5, 167}_2 ∨ -b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ -p_835 ∨ b^{5, 168}_0 c in DIMACS: -8927 -8928 8929 -835 8930 0 -8927 -8928 8929 -835 -8931 0 -8927 -8928 8929 -835 8932 0 c -1+1 --> 0 c ( b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ b^{5, 167}_0 ∧ p_835) -> (-b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ -b^{5, 168}_0) c in CNF: c -b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ -p_835 ∨ -b^{5, 168}_2 c -b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ -p_835 ∨ -b^{5, 168}_1 c -b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ -p_835 ∨ -b^{5, 168}_0 c in DIMACS: -8927 8928 -8929 -835 -8930 0 -8927 8928 -8929 -835 -8931 0 -8927 8928 -8929 -835 -8932 0 c 0+1 --> 1 c (-b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ -b^{5, 167}_0 ∧ p_835) -> (-b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ b^{5, 168}_0) c in CNF: c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ -p_835 ∨ -b^{5, 168}_2 c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ -p_835 ∨ -b^{5, 168}_1 c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ -p_835 ∨ b^{5, 168}_0 c in DIMACS: 8927 8928 8929 -835 -8930 0 8927 8928 8929 -835 -8931 0 8927 8928 8929 -835 8932 0 c 1+1 --> 2 c (-b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ b^{5, 167}_0 ∧ p_835) -> (-b^{5, 168}_2 ∧ b^{5, 168}_1 ∧ -b^{5, 168}_0) c in CNF: c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ -p_835 ∨ -b^{5, 168}_2 c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ -p_835 ∨ b^{5, 168}_1 c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ -p_835 ∨ -b^{5, 168}_0 c in DIMACS: 8927 8928 -8929 -835 -8930 0 8927 8928 -8929 -835 8931 0 8927 8928 -8929 -835 -8932 0 c 2+1 --> break c (-b^{5, 167}_2 ∧ b^{5, 167}_1 ∧ -b^{5, 167}_0 ∧ p_835) -> break c in CNF: c b^{5, 167}_2 ∨ -b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ -p_835 ∨ break c in DIMACS: 8927 -8928 8929 -835 1162 0 c 2-1 --> 1 c (-b^{5, 167}_2 ∧ b^{5, 167}_1 ∧ -b^{5, 167}_0 ∧ -p_835) -> (-b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ b^{5, 168}_0) c in CNF: c b^{5, 167}_2 ∨ -b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ p_835 ∨ -b^{5, 168}_2 c b^{5, 167}_2 ∨ -b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ p_835 ∨ -b^{5, 168}_1 c b^{5, 167}_2 ∨ -b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ p_835 ∨ b^{5, 168}_0 c in DIMACS: 8927 -8928 8929 835 -8930 0 8927 -8928 8929 835 -8931 0 8927 -8928 8929 835 8932 0 c 1-1 --> 0 c (-b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ b^{5, 167}_0 ∧ -p_835) -> (-b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ -b^{5, 168}_0) c in CNF: c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ p_835 ∨ -b^{5, 168}_2 c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ p_835 ∨ -b^{5, 168}_1 c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ p_835 ∨ -b^{5, 168}_0 c in DIMACS: 8927 8928 -8929 835 -8930 0 8927 8928 -8929 835 -8931 0 8927 8928 -8929 835 -8932 0 c 0-1 --> -1 c (-b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ -b^{5, 167}_0 ∧ -p_835) -> ( b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ b^{5, 168}_0) c in CNF: c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ p_835 ∨ b^{5, 168}_2 c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ p_835 ∨ -b^{5, 168}_1 c b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ p_835 ∨ b^{5, 168}_0 c in DIMACS: 8927 8928 8929 835 8930 0 8927 8928 8929 835 -8931 0 8927 8928 8929 835 8932 0 c -1-1 --> -2 c ( b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ b^{5, 167}_0 ∧ -p_835) -> ( b^{5, 168}_2 ∧ b^{5, 168}_1 ∧ -b^{5, 168}_0) c in CNF: c -b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ p_835 ∨ b^{5, 168}_2 c -b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ p_835 ∨ b^{5, 168}_1 c -b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ p_835 ∨ -b^{5, 168}_0 c in DIMACS: -8927 8928 -8929 835 8930 0 -8927 8928 -8929 835 8931 0 -8927 8928 -8929 835 -8932 0 c -2-1 --> break c ( b^{5, 167}_2 ∧ b^{5, 167}_1 ∧ -b^{5, 167}_0 ∧ -p_835) -> break c in CNF: c -b^{5, 167}_2 ∨ -b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ p_835 ∨ break c in DIMACS: -8927 -8928 8929 835 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 167}_2 ∧ -b^{5, 167}_1 ∧ -b^{5, 167}_0 ∧ true) c in CNF: c -b^{5, 167}_2 ∨ b^{5, 167}_1 ∨ b^{5, 167}_0 ∨ false c in DIMACS: -8927 8928 8929 0 c 3 does not represent an automaton state. c -(-b^{5, 167}_2 ∧ b^{5, 167}_1 ∧ b^{5, 167}_0 ∧ true) c in CNF: c b^{5, 167}_2 ∨ -b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ false c in DIMACS: 8927 -8928 -8929 0 c -3 does not represent an automaton state. c -( b^{5, 167}_2 ∧ b^{5, 167}_1 ∧ b^{5, 167}_0 ∧ true) c in CNF: c -b^{5, 167}_2 ∨ -b^{5, 167}_1 ∨ -b^{5, 167}_0 ∨ false c in DIMACS: -8927 -8928 -8929 0 c i = 168 c -2+1 --> -1 c ( b^{5, 168}_2 ∧ b^{5, 168}_1 ∧ -b^{5, 168}_0 ∧ p_840) -> ( b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ b^{5, 169}_0) c in CNF: c -b^{5, 168}_2 ∨ -b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ -p_840 ∨ b^{5, 169}_2 c -b^{5, 168}_2 ∨ -b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ -p_840 ∨ -b^{5, 169}_1 c -b^{5, 168}_2 ∨ -b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ -p_840 ∨ b^{5, 169}_0 c in DIMACS: -8930 -8931 8932 -840 8933 0 -8930 -8931 8932 -840 -8934 0 -8930 -8931 8932 -840 8935 0 c -1+1 --> 0 c ( b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ b^{5, 168}_0 ∧ p_840) -> (-b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ -b^{5, 169}_0) c in CNF: c -b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ -p_840 ∨ -b^{5, 169}_2 c -b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ -p_840 ∨ -b^{5, 169}_1 c -b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ -p_840 ∨ -b^{5, 169}_0 c in DIMACS: -8930 8931 -8932 -840 -8933 0 -8930 8931 -8932 -840 -8934 0 -8930 8931 -8932 -840 -8935 0 c 0+1 --> 1 c (-b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ -b^{5, 168}_0 ∧ p_840) -> (-b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ b^{5, 169}_0) c in CNF: c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ -p_840 ∨ -b^{5, 169}_2 c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ -p_840 ∨ -b^{5, 169}_1 c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ -p_840 ∨ b^{5, 169}_0 c in DIMACS: 8930 8931 8932 -840 -8933 0 8930 8931 8932 -840 -8934 0 8930 8931 8932 -840 8935 0 c 1+1 --> 2 c (-b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ b^{5, 168}_0 ∧ p_840) -> (-b^{5, 169}_2 ∧ b^{5, 169}_1 ∧ -b^{5, 169}_0) c in CNF: c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ -p_840 ∨ -b^{5, 169}_2 c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ -p_840 ∨ b^{5, 169}_1 c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ -p_840 ∨ -b^{5, 169}_0 c in DIMACS: 8930 8931 -8932 -840 -8933 0 8930 8931 -8932 -840 8934 0 8930 8931 -8932 -840 -8935 0 c 2+1 --> break c (-b^{5, 168}_2 ∧ b^{5, 168}_1 ∧ -b^{5, 168}_0 ∧ p_840) -> break c in CNF: c b^{5, 168}_2 ∨ -b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ -p_840 ∨ break c in DIMACS: 8930 -8931 8932 -840 1162 0 c 2-1 --> 1 c (-b^{5, 168}_2 ∧ b^{5, 168}_1 ∧ -b^{5, 168}_0 ∧ -p_840) -> (-b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ b^{5, 169}_0) c in CNF: c b^{5, 168}_2 ∨ -b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ p_840 ∨ -b^{5, 169}_2 c b^{5, 168}_2 ∨ -b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ p_840 ∨ -b^{5, 169}_1 c b^{5, 168}_2 ∨ -b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ p_840 ∨ b^{5, 169}_0 c in DIMACS: 8930 -8931 8932 840 -8933 0 8930 -8931 8932 840 -8934 0 8930 -8931 8932 840 8935 0 c 1-1 --> 0 c (-b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ b^{5, 168}_0 ∧ -p_840) -> (-b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ -b^{5, 169}_0) c in CNF: c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ p_840 ∨ -b^{5, 169}_2 c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ p_840 ∨ -b^{5, 169}_1 c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ p_840 ∨ -b^{5, 169}_0 c in DIMACS: 8930 8931 -8932 840 -8933 0 8930 8931 -8932 840 -8934 0 8930 8931 -8932 840 -8935 0 c 0-1 --> -1 c (-b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ -b^{5, 168}_0 ∧ -p_840) -> ( b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ b^{5, 169}_0) c in CNF: c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ p_840 ∨ b^{5, 169}_2 c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ p_840 ∨ -b^{5, 169}_1 c b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ p_840 ∨ b^{5, 169}_0 c in DIMACS: 8930 8931 8932 840 8933 0 8930 8931 8932 840 -8934 0 8930 8931 8932 840 8935 0 c -1-1 --> -2 c ( b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ b^{5, 168}_0 ∧ -p_840) -> ( b^{5, 169}_2 ∧ b^{5, 169}_1 ∧ -b^{5, 169}_0) c in CNF: c -b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ p_840 ∨ b^{5, 169}_2 c -b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ p_840 ∨ b^{5, 169}_1 c -b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ p_840 ∨ -b^{5, 169}_0 c in DIMACS: -8930 8931 -8932 840 8933 0 -8930 8931 -8932 840 8934 0 -8930 8931 -8932 840 -8935 0 c -2-1 --> break c ( b^{5, 168}_2 ∧ b^{5, 168}_1 ∧ -b^{5, 168}_0 ∧ -p_840) -> break c in CNF: c -b^{5, 168}_2 ∨ -b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ p_840 ∨ break c in DIMACS: -8930 -8931 8932 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 168}_2 ∧ -b^{5, 168}_1 ∧ -b^{5, 168}_0 ∧ true) c in CNF: c -b^{5, 168}_2 ∨ b^{5, 168}_1 ∨ b^{5, 168}_0 ∨ false c in DIMACS: -8930 8931 8932 0 c 3 does not represent an automaton state. c -(-b^{5, 168}_2 ∧ b^{5, 168}_1 ∧ b^{5, 168}_0 ∧ true) c in CNF: c b^{5, 168}_2 ∨ -b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ false c in DIMACS: 8930 -8931 -8932 0 c -3 does not represent an automaton state. c -( b^{5, 168}_2 ∧ b^{5, 168}_1 ∧ b^{5, 168}_0 ∧ true) c in CNF: c -b^{5, 168}_2 ∨ -b^{5, 168}_1 ∨ -b^{5, 168}_0 ∨ false c in DIMACS: -8930 -8931 -8932 0 c i = 169 c -2+1 --> -1 c ( b^{5, 169}_2 ∧ b^{5, 169}_1 ∧ -b^{5, 169}_0 ∧ p_845) -> ( b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ b^{5, 170}_0) c in CNF: c -b^{5, 169}_2 ∨ -b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ -p_845 ∨ b^{5, 170}_2 c -b^{5, 169}_2 ∨ -b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ -p_845 ∨ -b^{5, 170}_1 c -b^{5, 169}_2 ∨ -b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ -p_845 ∨ b^{5, 170}_0 c in DIMACS: -8933 -8934 8935 -845 8936 0 -8933 -8934 8935 -845 -8937 0 -8933 -8934 8935 -845 8938 0 c -1+1 --> 0 c ( b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ b^{5, 169}_0 ∧ p_845) -> (-b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ -b^{5, 170}_0) c in CNF: c -b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ -p_845 ∨ -b^{5, 170}_2 c -b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ -p_845 ∨ -b^{5, 170}_1 c -b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ -p_845 ∨ -b^{5, 170}_0 c in DIMACS: -8933 8934 -8935 -845 -8936 0 -8933 8934 -8935 -845 -8937 0 -8933 8934 -8935 -845 -8938 0 c 0+1 --> 1 c (-b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ -b^{5, 169}_0 ∧ p_845) -> (-b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ b^{5, 170}_0) c in CNF: c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ -p_845 ∨ -b^{5, 170}_2 c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ -p_845 ∨ -b^{5, 170}_1 c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ -p_845 ∨ b^{5, 170}_0 c in DIMACS: 8933 8934 8935 -845 -8936 0 8933 8934 8935 -845 -8937 0 8933 8934 8935 -845 8938 0 c 1+1 --> 2 c (-b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ b^{5, 169}_0 ∧ p_845) -> (-b^{5, 170}_2 ∧ b^{5, 170}_1 ∧ -b^{5, 170}_0) c in CNF: c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ -p_845 ∨ -b^{5, 170}_2 c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ -p_845 ∨ b^{5, 170}_1 c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ -p_845 ∨ -b^{5, 170}_0 c in DIMACS: 8933 8934 -8935 -845 -8936 0 8933 8934 -8935 -845 8937 0 8933 8934 -8935 -845 -8938 0 c 2+1 --> break c (-b^{5, 169}_2 ∧ b^{5, 169}_1 ∧ -b^{5, 169}_0 ∧ p_845) -> break c in CNF: c b^{5, 169}_2 ∨ -b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ -p_845 ∨ break c in DIMACS: 8933 -8934 8935 -845 1162 0 c 2-1 --> 1 c (-b^{5, 169}_2 ∧ b^{5, 169}_1 ∧ -b^{5, 169}_0 ∧ -p_845) -> (-b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ b^{5, 170}_0) c in CNF: c b^{5, 169}_2 ∨ -b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ p_845 ∨ -b^{5, 170}_2 c b^{5, 169}_2 ∨ -b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ p_845 ∨ -b^{5, 170}_1 c b^{5, 169}_2 ∨ -b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ p_845 ∨ b^{5, 170}_0 c in DIMACS: 8933 -8934 8935 845 -8936 0 8933 -8934 8935 845 -8937 0 8933 -8934 8935 845 8938 0 c 1-1 --> 0 c (-b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ b^{5, 169}_0 ∧ -p_845) -> (-b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ -b^{5, 170}_0) c in CNF: c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ p_845 ∨ -b^{5, 170}_2 c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ p_845 ∨ -b^{5, 170}_1 c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ p_845 ∨ -b^{5, 170}_0 c in DIMACS: 8933 8934 -8935 845 -8936 0 8933 8934 -8935 845 -8937 0 8933 8934 -8935 845 -8938 0 c 0-1 --> -1 c (-b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ -b^{5, 169}_0 ∧ -p_845) -> ( b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ b^{5, 170}_0) c in CNF: c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ p_845 ∨ b^{5, 170}_2 c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ p_845 ∨ -b^{5, 170}_1 c b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ p_845 ∨ b^{5, 170}_0 c in DIMACS: 8933 8934 8935 845 8936 0 8933 8934 8935 845 -8937 0 8933 8934 8935 845 8938 0 c -1-1 --> -2 c ( b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ b^{5, 169}_0 ∧ -p_845) -> ( b^{5, 170}_2 ∧ b^{5, 170}_1 ∧ -b^{5, 170}_0) c in CNF: c -b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ p_845 ∨ b^{5, 170}_2 c -b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ p_845 ∨ b^{5, 170}_1 c -b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ p_845 ∨ -b^{5, 170}_0 c in DIMACS: -8933 8934 -8935 845 8936 0 -8933 8934 -8935 845 8937 0 -8933 8934 -8935 845 -8938 0 c -2-1 --> break c ( b^{5, 169}_2 ∧ b^{5, 169}_1 ∧ -b^{5, 169}_0 ∧ -p_845) -> break c in CNF: c -b^{5, 169}_2 ∨ -b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ p_845 ∨ break c in DIMACS: -8933 -8934 8935 845 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 169}_2 ∧ -b^{5, 169}_1 ∧ -b^{5, 169}_0 ∧ true) c in CNF: c -b^{5, 169}_2 ∨ b^{5, 169}_1 ∨ b^{5, 169}_0 ∨ false c in DIMACS: -8933 8934 8935 0 c 3 does not represent an automaton state. c -(-b^{5, 169}_2 ∧ b^{5, 169}_1 ∧ b^{5, 169}_0 ∧ true) c in CNF: c b^{5, 169}_2 ∨ -b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ false c in DIMACS: 8933 -8934 -8935 0 c -3 does not represent an automaton state. c -( b^{5, 169}_2 ∧ b^{5, 169}_1 ∧ b^{5, 169}_0 ∧ true) c in CNF: c -b^{5, 169}_2 ∨ -b^{5, 169}_1 ∨ -b^{5, 169}_0 ∨ false c in DIMACS: -8933 -8934 -8935 0 c i = 170 c -2+1 --> -1 c ( b^{5, 170}_2 ∧ b^{5, 170}_1 ∧ -b^{5, 170}_0 ∧ p_850) -> ( b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ b^{5, 171}_0) c in CNF: c -b^{5, 170}_2 ∨ -b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ -p_850 ∨ b^{5, 171}_2 c -b^{5, 170}_2 ∨ -b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ -p_850 ∨ -b^{5, 171}_1 c -b^{5, 170}_2 ∨ -b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ -p_850 ∨ b^{5, 171}_0 c in DIMACS: -8936 -8937 8938 -850 8939 0 -8936 -8937 8938 -850 -8940 0 -8936 -8937 8938 -850 8941 0 c -1+1 --> 0 c ( b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ b^{5, 170}_0 ∧ p_850) -> (-b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ -b^{5, 171}_0) c in CNF: c -b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ -p_850 ∨ -b^{5, 171}_2 c -b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ -p_850 ∨ -b^{5, 171}_1 c -b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ -p_850 ∨ -b^{5, 171}_0 c in DIMACS: -8936 8937 -8938 -850 -8939 0 -8936 8937 -8938 -850 -8940 0 -8936 8937 -8938 -850 -8941 0 c 0+1 --> 1 c (-b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ -b^{5, 170}_0 ∧ p_850) -> (-b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ b^{5, 171}_0) c in CNF: c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ -p_850 ∨ -b^{5, 171}_2 c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ -p_850 ∨ -b^{5, 171}_1 c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ -p_850 ∨ b^{5, 171}_0 c in DIMACS: 8936 8937 8938 -850 -8939 0 8936 8937 8938 -850 -8940 0 8936 8937 8938 -850 8941 0 c 1+1 --> 2 c (-b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ b^{5, 170}_0 ∧ p_850) -> (-b^{5, 171}_2 ∧ b^{5, 171}_1 ∧ -b^{5, 171}_0) c in CNF: c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ -p_850 ∨ -b^{5, 171}_2 c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ -p_850 ∨ b^{5, 171}_1 c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ -p_850 ∨ -b^{5, 171}_0 c in DIMACS: 8936 8937 -8938 -850 -8939 0 8936 8937 -8938 -850 8940 0 8936 8937 -8938 -850 -8941 0 c 2+1 --> break c (-b^{5, 170}_2 ∧ b^{5, 170}_1 ∧ -b^{5, 170}_0 ∧ p_850) -> break c in CNF: c b^{5, 170}_2 ∨ -b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ -p_850 ∨ break c in DIMACS: 8936 -8937 8938 -850 1162 0 c 2-1 --> 1 c (-b^{5, 170}_2 ∧ b^{5, 170}_1 ∧ -b^{5, 170}_0 ∧ -p_850) -> (-b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ b^{5, 171}_0) c in CNF: c b^{5, 170}_2 ∨ -b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ p_850 ∨ -b^{5, 171}_2 c b^{5, 170}_2 ∨ -b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ p_850 ∨ -b^{5, 171}_1 c b^{5, 170}_2 ∨ -b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ p_850 ∨ b^{5, 171}_0 c in DIMACS: 8936 -8937 8938 850 -8939 0 8936 -8937 8938 850 -8940 0 8936 -8937 8938 850 8941 0 c 1-1 --> 0 c (-b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ b^{5, 170}_0 ∧ -p_850) -> (-b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ -b^{5, 171}_0) c in CNF: c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ p_850 ∨ -b^{5, 171}_2 c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ p_850 ∨ -b^{5, 171}_1 c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ p_850 ∨ -b^{5, 171}_0 c in DIMACS: 8936 8937 -8938 850 -8939 0 8936 8937 -8938 850 -8940 0 8936 8937 -8938 850 -8941 0 c 0-1 --> -1 c (-b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ -b^{5, 170}_0 ∧ -p_850) -> ( b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ b^{5, 171}_0) c in CNF: c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ p_850 ∨ b^{5, 171}_2 c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ p_850 ∨ -b^{5, 171}_1 c b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ p_850 ∨ b^{5, 171}_0 c in DIMACS: 8936 8937 8938 850 8939 0 8936 8937 8938 850 -8940 0 8936 8937 8938 850 8941 0 c -1-1 --> -2 c ( b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ b^{5, 170}_0 ∧ -p_850) -> ( b^{5, 171}_2 ∧ b^{5, 171}_1 ∧ -b^{5, 171}_0) c in CNF: c -b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ p_850 ∨ b^{5, 171}_2 c -b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ p_850 ∨ b^{5, 171}_1 c -b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ p_850 ∨ -b^{5, 171}_0 c in DIMACS: -8936 8937 -8938 850 8939 0 -8936 8937 -8938 850 8940 0 -8936 8937 -8938 850 -8941 0 c -2-1 --> break c ( b^{5, 170}_2 ∧ b^{5, 170}_1 ∧ -b^{5, 170}_0 ∧ -p_850) -> break c in CNF: c -b^{5, 170}_2 ∨ -b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ p_850 ∨ break c in DIMACS: -8936 -8937 8938 850 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 170}_2 ∧ -b^{5, 170}_1 ∧ -b^{5, 170}_0 ∧ true) c in CNF: c -b^{5, 170}_2 ∨ b^{5, 170}_1 ∨ b^{5, 170}_0 ∨ false c in DIMACS: -8936 8937 8938 0 c 3 does not represent an automaton state. c -(-b^{5, 170}_2 ∧ b^{5, 170}_1 ∧ b^{5, 170}_0 ∧ true) c in CNF: c b^{5, 170}_2 ∨ -b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ false c in DIMACS: 8936 -8937 -8938 0 c -3 does not represent an automaton state. c -( b^{5, 170}_2 ∧ b^{5, 170}_1 ∧ b^{5, 170}_0 ∧ true) c in CNF: c -b^{5, 170}_2 ∨ -b^{5, 170}_1 ∨ -b^{5, 170}_0 ∨ false c in DIMACS: -8936 -8937 -8938 0 c i = 171 c -2+1 --> -1 c ( b^{5, 171}_2 ∧ b^{5, 171}_1 ∧ -b^{5, 171}_0 ∧ p_855) -> ( b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ b^{5, 172}_0) c in CNF: c -b^{5, 171}_2 ∨ -b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ -p_855 ∨ b^{5, 172}_2 c -b^{5, 171}_2 ∨ -b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ -p_855 ∨ -b^{5, 172}_1 c -b^{5, 171}_2 ∨ -b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ -p_855 ∨ b^{5, 172}_0 c in DIMACS: -8939 -8940 8941 -855 8942 0 -8939 -8940 8941 -855 -8943 0 -8939 -8940 8941 -855 8944 0 c -1+1 --> 0 c ( b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ b^{5, 171}_0 ∧ p_855) -> (-b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ -b^{5, 172}_0) c in CNF: c -b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ -p_855 ∨ -b^{5, 172}_2 c -b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ -p_855 ∨ -b^{5, 172}_1 c -b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ -p_855 ∨ -b^{5, 172}_0 c in DIMACS: -8939 8940 -8941 -855 -8942 0 -8939 8940 -8941 -855 -8943 0 -8939 8940 -8941 -855 -8944 0 c 0+1 --> 1 c (-b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ -b^{5, 171}_0 ∧ p_855) -> (-b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ b^{5, 172}_0) c in CNF: c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ -p_855 ∨ -b^{5, 172}_2 c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ -p_855 ∨ -b^{5, 172}_1 c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ -p_855 ∨ b^{5, 172}_0 c in DIMACS: 8939 8940 8941 -855 -8942 0 8939 8940 8941 -855 -8943 0 8939 8940 8941 -855 8944 0 c 1+1 --> 2 c (-b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ b^{5, 171}_0 ∧ p_855) -> (-b^{5, 172}_2 ∧ b^{5, 172}_1 ∧ -b^{5, 172}_0) c in CNF: c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ -p_855 ∨ -b^{5, 172}_2 c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ -p_855 ∨ b^{5, 172}_1 c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ -p_855 ∨ -b^{5, 172}_0 c in DIMACS: 8939 8940 -8941 -855 -8942 0 8939 8940 -8941 -855 8943 0 8939 8940 -8941 -855 -8944 0 c 2+1 --> break c (-b^{5, 171}_2 ∧ b^{5, 171}_1 ∧ -b^{5, 171}_0 ∧ p_855) -> break c in CNF: c b^{5, 171}_2 ∨ -b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ -p_855 ∨ break c in DIMACS: 8939 -8940 8941 -855 1162 0 c 2-1 --> 1 c (-b^{5, 171}_2 ∧ b^{5, 171}_1 ∧ -b^{5, 171}_0 ∧ -p_855) -> (-b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ b^{5, 172}_0) c in CNF: c b^{5, 171}_2 ∨ -b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ p_855 ∨ -b^{5, 172}_2 c b^{5, 171}_2 ∨ -b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ p_855 ∨ -b^{5, 172}_1 c b^{5, 171}_2 ∨ -b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ p_855 ∨ b^{5, 172}_0 c in DIMACS: 8939 -8940 8941 855 -8942 0 8939 -8940 8941 855 -8943 0 8939 -8940 8941 855 8944 0 c 1-1 --> 0 c (-b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ b^{5, 171}_0 ∧ -p_855) -> (-b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ -b^{5, 172}_0) c in CNF: c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ p_855 ∨ -b^{5, 172}_2 c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ p_855 ∨ -b^{5, 172}_1 c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ p_855 ∨ -b^{5, 172}_0 c in DIMACS: 8939 8940 -8941 855 -8942 0 8939 8940 -8941 855 -8943 0 8939 8940 -8941 855 -8944 0 c 0-1 --> -1 c (-b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ -b^{5, 171}_0 ∧ -p_855) -> ( b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ b^{5, 172}_0) c in CNF: c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ p_855 ∨ b^{5, 172}_2 c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ p_855 ∨ -b^{5, 172}_1 c b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ p_855 ∨ b^{5, 172}_0 c in DIMACS: 8939 8940 8941 855 8942 0 8939 8940 8941 855 -8943 0 8939 8940 8941 855 8944 0 c -1-1 --> -2 c ( b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ b^{5, 171}_0 ∧ -p_855) -> ( b^{5, 172}_2 ∧ b^{5, 172}_1 ∧ -b^{5, 172}_0) c in CNF: c -b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ p_855 ∨ b^{5, 172}_2 c -b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ p_855 ∨ b^{5, 172}_1 c -b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ p_855 ∨ -b^{5, 172}_0 c in DIMACS: -8939 8940 -8941 855 8942 0 -8939 8940 -8941 855 8943 0 -8939 8940 -8941 855 -8944 0 c -2-1 --> break c ( b^{5, 171}_2 ∧ b^{5, 171}_1 ∧ -b^{5, 171}_0 ∧ -p_855) -> break c in CNF: c -b^{5, 171}_2 ∨ -b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ p_855 ∨ break c in DIMACS: -8939 -8940 8941 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 171}_2 ∧ -b^{5, 171}_1 ∧ -b^{5, 171}_0 ∧ true) c in CNF: c -b^{5, 171}_2 ∨ b^{5, 171}_1 ∨ b^{5, 171}_0 ∨ false c in DIMACS: -8939 8940 8941 0 c 3 does not represent an automaton state. c -(-b^{5, 171}_2 ∧ b^{5, 171}_1 ∧ b^{5, 171}_0 ∧ true) c in CNF: c b^{5, 171}_2 ∨ -b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ false c in DIMACS: 8939 -8940 -8941 0 c -3 does not represent an automaton state. c -( b^{5, 171}_2 ∧ b^{5, 171}_1 ∧ b^{5, 171}_0 ∧ true) c in CNF: c -b^{5, 171}_2 ∨ -b^{5, 171}_1 ∨ -b^{5, 171}_0 ∨ false c in DIMACS: -8939 -8940 -8941 0 c i = 172 c -2+1 --> -1 c ( b^{5, 172}_2 ∧ b^{5, 172}_1 ∧ -b^{5, 172}_0 ∧ p_860) -> ( b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ b^{5, 173}_0) c in CNF: c -b^{5, 172}_2 ∨ -b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ -p_860 ∨ b^{5, 173}_2 c -b^{5, 172}_2 ∨ -b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ -p_860 ∨ -b^{5, 173}_1 c -b^{5, 172}_2 ∨ -b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ -p_860 ∨ b^{5, 173}_0 c in DIMACS: -8942 -8943 8944 -860 8945 0 -8942 -8943 8944 -860 -8946 0 -8942 -8943 8944 -860 8947 0 c -1+1 --> 0 c ( b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ b^{5, 172}_0 ∧ p_860) -> (-b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ -b^{5, 173}_0) c in CNF: c -b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ -p_860 ∨ -b^{5, 173}_2 c -b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ -p_860 ∨ -b^{5, 173}_1 c -b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ -p_860 ∨ -b^{5, 173}_0 c in DIMACS: -8942 8943 -8944 -860 -8945 0 -8942 8943 -8944 -860 -8946 0 -8942 8943 -8944 -860 -8947 0 c 0+1 --> 1 c (-b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ -b^{5, 172}_0 ∧ p_860) -> (-b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ b^{5, 173}_0) c in CNF: c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ -p_860 ∨ -b^{5, 173}_2 c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ -p_860 ∨ -b^{5, 173}_1 c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ -p_860 ∨ b^{5, 173}_0 c in DIMACS: 8942 8943 8944 -860 -8945 0 8942 8943 8944 -860 -8946 0 8942 8943 8944 -860 8947 0 c 1+1 --> 2 c (-b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ b^{5, 172}_0 ∧ p_860) -> (-b^{5, 173}_2 ∧ b^{5, 173}_1 ∧ -b^{5, 173}_0) c in CNF: c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ -p_860 ∨ -b^{5, 173}_2 c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ -p_860 ∨ b^{5, 173}_1 c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ -p_860 ∨ -b^{5, 173}_0 c in DIMACS: 8942 8943 -8944 -860 -8945 0 8942 8943 -8944 -860 8946 0 8942 8943 -8944 -860 -8947 0 c 2+1 --> break c (-b^{5, 172}_2 ∧ b^{5, 172}_1 ∧ -b^{5, 172}_0 ∧ p_860) -> break c in CNF: c b^{5, 172}_2 ∨ -b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ -p_860 ∨ break c in DIMACS: 8942 -8943 8944 -860 1162 0 c 2-1 --> 1 c (-b^{5, 172}_2 ∧ b^{5, 172}_1 ∧ -b^{5, 172}_0 ∧ -p_860) -> (-b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ b^{5, 173}_0) c in CNF: c b^{5, 172}_2 ∨ -b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ p_860 ∨ -b^{5, 173}_2 c b^{5, 172}_2 ∨ -b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ p_860 ∨ -b^{5, 173}_1 c b^{5, 172}_2 ∨ -b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ p_860 ∨ b^{5, 173}_0 c in DIMACS: 8942 -8943 8944 860 -8945 0 8942 -8943 8944 860 -8946 0 8942 -8943 8944 860 8947 0 c 1-1 --> 0 c (-b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ b^{5, 172}_0 ∧ -p_860) -> (-b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ -b^{5, 173}_0) c in CNF: c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ p_860 ∨ -b^{5, 173}_2 c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ p_860 ∨ -b^{5, 173}_1 c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ p_860 ∨ -b^{5, 173}_0 c in DIMACS: 8942 8943 -8944 860 -8945 0 8942 8943 -8944 860 -8946 0 8942 8943 -8944 860 -8947 0 c 0-1 --> -1 c (-b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ -b^{5, 172}_0 ∧ -p_860) -> ( b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ b^{5, 173}_0) c in CNF: c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ p_860 ∨ b^{5, 173}_2 c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ p_860 ∨ -b^{5, 173}_1 c b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ p_860 ∨ b^{5, 173}_0 c in DIMACS: 8942 8943 8944 860 8945 0 8942 8943 8944 860 -8946 0 8942 8943 8944 860 8947 0 c -1-1 --> -2 c ( b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ b^{5, 172}_0 ∧ -p_860) -> ( b^{5, 173}_2 ∧ b^{5, 173}_1 ∧ -b^{5, 173}_0) c in CNF: c -b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ p_860 ∨ b^{5, 173}_2 c -b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ p_860 ∨ b^{5, 173}_1 c -b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ p_860 ∨ -b^{5, 173}_0 c in DIMACS: -8942 8943 -8944 860 8945 0 -8942 8943 -8944 860 8946 0 -8942 8943 -8944 860 -8947 0 c -2-1 --> break c ( b^{5, 172}_2 ∧ b^{5, 172}_1 ∧ -b^{5, 172}_0 ∧ -p_860) -> break c in CNF: c -b^{5, 172}_2 ∨ -b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ p_860 ∨ break c in DIMACS: -8942 -8943 8944 860 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 172}_2 ∧ -b^{5, 172}_1 ∧ -b^{5, 172}_0 ∧ true) c in CNF: c -b^{5, 172}_2 ∨ b^{5, 172}_1 ∨ b^{5, 172}_0 ∨ false c in DIMACS: -8942 8943 8944 0 c 3 does not represent an automaton state. c -(-b^{5, 172}_2 ∧ b^{5, 172}_1 ∧ b^{5, 172}_0 ∧ true) c in CNF: c b^{5, 172}_2 ∨ -b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ false c in DIMACS: 8942 -8943 -8944 0 c -3 does not represent an automaton state. c -( b^{5, 172}_2 ∧ b^{5, 172}_1 ∧ b^{5, 172}_0 ∧ true) c in CNF: c -b^{5, 172}_2 ∨ -b^{5, 172}_1 ∨ -b^{5, 172}_0 ∨ false c in DIMACS: -8942 -8943 -8944 0 c i = 173 c -2+1 --> -1 c ( b^{5, 173}_2 ∧ b^{5, 173}_1 ∧ -b^{5, 173}_0 ∧ p_865) -> ( b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ b^{5, 174}_0) c in CNF: c -b^{5, 173}_2 ∨ -b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ -p_865 ∨ b^{5, 174}_2 c -b^{5, 173}_2 ∨ -b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ -p_865 ∨ -b^{5, 174}_1 c -b^{5, 173}_2 ∨ -b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ -p_865 ∨ b^{5, 174}_0 c in DIMACS: -8945 -8946 8947 -865 8948 0 -8945 -8946 8947 -865 -8949 0 -8945 -8946 8947 -865 8950 0 c -1+1 --> 0 c ( b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ b^{5, 173}_0 ∧ p_865) -> (-b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ -b^{5, 174}_0) c in CNF: c -b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ -p_865 ∨ -b^{5, 174}_2 c -b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ -p_865 ∨ -b^{5, 174}_1 c -b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ -p_865 ∨ -b^{5, 174}_0 c in DIMACS: -8945 8946 -8947 -865 -8948 0 -8945 8946 -8947 -865 -8949 0 -8945 8946 -8947 -865 -8950 0 c 0+1 --> 1 c (-b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ -b^{5, 173}_0 ∧ p_865) -> (-b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ b^{5, 174}_0) c in CNF: c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ -p_865 ∨ -b^{5, 174}_2 c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ -p_865 ∨ -b^{5, 174}_1 c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ -p_865 ∨ b^{5, 174}_0 c in DIMACS: 8945 8946 8947 -865 -8948 0 8945 8946 8947 -865 -8949 0 8945 8946 8947 -865 8950 0 c 1+1 --> 2 c (-b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ b^{5, 173}_0 ∧ p_865) -> (-b^{5, 174}_2 ∧ b^{5, 174}_1 ∧ -b^{5, 174}_0) c in CNF: c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ -p_865 ∨ -b^{5, 174}_2 c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ -p_865 ∨ b^{5, 174}_1 c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ -p_865 ∨ -b^{5, 174}_0 c in DIMACS: 8945 8946 -8947 -865 -8948 0 8945 8946 -8947 -865 8949 0 8945 8946 -8947 -865 -8950 0 c 2+1 --> break c (-b^{5, 173}_2 ∧ b^{5, 173}_1 ∧ -b^{5, 173}_0 ∧ p_865) -> break c in CNF: c b^{5, 173}_2 ∨ -b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ -p_865 ∨ break c in DIMACS: 8945 -8946 8947 -865 1162 0 c 2-1 --> 1 c (-b^{5, 173}_2 ∧ b^{5, 173}_1 ∧ -b^{5, 173}_0 ∧ -p_865) -> (-b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ b^{5, 174}_0) c in CNF: c b^{5, 173}_2 ∨ -b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ p_865 ∨ -b^{5, 174}_2 c b^{5, 173}_2 ∨ -b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ p_865 ∨ -b^{5, 174}_1 c b^{5, 173}_2 ∨ -b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ p_865 ∨ b^{5, 174}_0 c in DIMACS: 8945 -8946 8947 865 -8948 0 8945 -8946 8947 865 -8949 0 8945 -8946 8947 865 8950 0 c 1-1 --> 0 c (-b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ b^{5, 173}_0 ∧ -p_865) -> (-b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ -b^{5, 174}_0) c in CNF: c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ p_865 ∨ -b^{5, 174}_2 c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ p_865 ∨ -b^{5, 174}_1 c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ p_865 ∨ -b^{5, 174}_0 c in DIMACS: 8945 8946 -8947 865 -8948 0 8945 8946 -8947 865 -8949 0 8945 8946 -8947 865 -8950 0 c 0-1 --> -1 c (-b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ -b^{5, 173}_0 ∧ -p_865) -> ( b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ b^{5, 174}_0) c in CNF: c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ p_865 ∨ b^{5, 174}_2 c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ p_865 ∨ -b^{5, 174}_1 c b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ p_865 ∨ b^{5, 174}_0 c in DIMACS: 8945 8946 8947 865 8948 0 8945 8946 8947 865 -8949 0 8945 8946 8947 865 8950 0 c -1-1 --> -2 c ( b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ b^{5, 173}_0 ∧ -p_865) -> ( b^{5, 174}_2 ∧ b^{5, 174}_1 ∧ -b^{5, 174}_0) c in CNF: c -b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ p_865 ∨ b^{5, 174}_2 c -b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ p_865 ∨ b^{5, 174}_1 c -b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ p_865 ∨ -b^{5, 174}_0 c in DIMACS: -8945 8946 -8947 865 8948 0 -8945 8946 -8947 865 8949 0 -8945 8946 -8947 865 -8950 0 c -2-1 --> break c ( b^{5, 173}_2 ∧ b^{5, 173}_1 ∧ -b^{5, 173}_0 ∧ -p_865) -> break c in CNF: c -b^{5, 173}_2 ∨ -b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ p_865 ∨ break c in DIMACS: -8945 -8946 8947 865 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 173}_2 ∧ -b^{5, 173}_1 ∧ -b^{5, 173}_0 ∧ true) c in CNF: c -b^{5, 173}_2 ∨ b^{5, 173}_1 ∨ b^{5, 173}_0 ∨ false c in DIMACS: -8945 8946 8947 0 c 3 does not represent an automaton state. c -(-b^{5, 173}_2 ∧ b^{5, 173}_1 ∧ b^{5, 173}_0 ∧ true) c in CNF: c b^{5, 173}_2 ∨ -b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ false c in DIMACS: 8945 -8946 -8947 0 c -3 does not represent an automaton state. c -( b^{5, 173}_2 ∧ b^{5, 173}_1 ∧ b^{5, 173}_0 ∧ true) c in CNF: c -b^{5, 173}_2 ∨ -b^{5, 173}_1 ∨ -b^{5, 173}_0 ∨ false c in DIMACS: -8945 -8946 -8947 0 c i = 174 c -2+1 --> -1 c ( b^{5, 174}_2 ∧ b^{5, 174}_1 ∧ -b^{5, 174}_0 ∧ p_870) -> ( b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ b^{5, 175}_0) c in CNF: c -b^{5, 174}_2 ∨ -b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ -p_870 ∨ b^{5, 175}_2 c -b^{5, 174}_2 ∨ -b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ -p_870 ∨ -b^{5, 175}_1 c -b^{5, 174}_2 ∨ -b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ -p_870 ∨ b^{5, 175}_0 c in DIMACS: -8948 -8949 8950 -870 8951 0 -8948 -8949 8950 -870 -8952 0 -8948 -8949 8950 -870 8953 0 c -1+1 --> 0 c ( b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ b^{5, 174}_0 ∧ p_870) -> (-b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ -b^{5, 175}_0) c in CNF: c -b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ -p_870 ∨ -b^{5, 175}_2 c -b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ -p_870 ∨ -b^{5, 175}_1 c -b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ -p_870 ∨ -b^{5, 175}_0 c in DIMACS: -8948 8949 -8950 -870 -8951 0 -8948 8949 -8950 -870 -8952 0 -8948 8949 -8950 -870 -8953 0 c 0+1 --> 1 c (-b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ -b^{5, 174}_0 ∧ p_870) -> (-b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ b^{5, 175}_0) c in CNF: c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ -p_870 ∨ -b^{5, 175}_2 c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ -p_870 ∨ -b^{5, 175}_1 c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ -p_870 ∨ b^{5, 175}_0 c in DIMACS: 8948 8949 8950 -870 -8951 0 8948 8949 8950 -870 -8952 0 8948 8949 8950 -870 8953 0 c 1+1 --> 2 c (-b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ b^{5, 174}_0 ∧ p_870) -> (-b^{5, 175}_2 ∧ b^{5, 175}_1 ∧ -b^{5, 175}_0) c in CNF: c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ -p_870 ∨ -b^{5, 175}_2 c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ -p_870 ∨ b^{5, 175}_1 c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ -p_870 ∨ -b^{5, 175}_0 c in DIMACS: 8948 8949 -8950 -870 -8951 0 8948 8949 -8950 -870 8952 0 8948 8949 -8950 -870 -8953 0 c 2+1 --> break c (-b^{5, 174}_2 ∧ b^{5, 174}_1 ∧ -b^{5, 174}_0 ∧ p_870) -> break c in CNF: c b^{5, 174}_2 ∨ -b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ -p_870 ∨ break c in DIMACS: 8948 -8949 8950 -870 1162 0 c 2-1 --> 1 c (-b^{5, 174}_2 ∧ b^{5, 174}_1 ∧ -b^{5, 174}_0 ∧ -p_870) -> (-b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ b^{5, 175}_0) c in CNF: c b^{5, 174}_2 ∨ -b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ p_870 ∨ -b^{5, 175}_2 c b^{5, 174}_2 ∨ -b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ p_870 ∨ -b^{5, 175}_1 c b^{5, 174}_2 ∨ -b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ p_870 ∨ b^{5, 175}_0 c in DIMACS: 8948 -8949 8950 870 -8951 0 8948 -8949 8950 870 -8952 0 8948 -8949 8950 870 8953 0 c 1-1 --> 0 c (-b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ b^{5, 174}_0 ∧ -p_870) -> (-b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ -b^{5, 175}_0) c in CNF: c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ p_870 ∨ -b^{5, 175}_2 c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ p_870 ∨ -b^{5, 175}_1 c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ p_870 ∨ -b^{5, 175}_0 c in DIMACS: 8948 8949 -8950 870 -8951 0 8948 8949 -8950 870 -8952 0 8948 8949 -8950 870 -8953 0 c 0-1 --> -1 c (-b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ -b^{5, 174}_0 ∧ -p_870) -> ( b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ b^{5, 175}_0) c in CNF: c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ p_870 ∨ b^{5, 175}_2 c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ p_870 ∨ -b^{5, 175}_1 c b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ p_870 ∨ b^{5, 175}_0 c in DIMACS: 8948 8949 8950 870 8951 0 8948 8949 8950 870 -8952 0 8948 8949 8950 870 8953 0 c -1-1 --> -2 c ( b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ b^{5, 174}_0 ∧ -p_870) -> ( b^{5, 175}_2 ∧ b^{5, 175}_1 ∧ -b^{5, 175}_0) c in CNF: c -b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ p_870 ∨ b^{5, 175}_2 c -b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ p_870 ∨ b^{5, 175}_1 c -b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ p_870 ∨ -b^{5, 175}_0 c in DIMACS: -8948 8949 -8950 870 8951 0 -8948 8949 -8950 870 8952 0 -8948 8949 -8950 870 -8953 0 c -2-1 --> break c ( b^{5, 174}_2 ∧ b^{5, 174}_1 ∧ -b^{5, 174}_0 ∧ -p_870) -> break c in CNF: c -b^{5, 174}_2 ∨ -b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ p_870 ∨ break c in DIMACS: -8948 -8949 8950 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 174}_2 ∧ -b^{5, 174}_1 ∧ -b^{5, 174}_0 ∧ true) c in CNF: c -b^{5, 174}_2 ∨ b^{5, 174}_1 ∨ b^{5, 174}_0 ∨ false c in DIMACS: -8948 8949 8950 0 c 3 does not represent an automaton state. c -(-b^{5, 174}_2 ∧ b^{5, 174}_1 ∧ b^{5, 174}_0 ∧ true) c in CNF: c b^{5, 174}_2 ∨ -b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ false c in DIMACS: 8948 -8949 -8950 0 c -3 does not represent an automaton state. c -( b^{5, 174}_2 ∧ b^{5, 174}_1 ∧ b^{5, 174}_0 ∧ true) c in CNF: c -b^{5, 174}_2 ∨ -b^{5, 174}_1 ∨ -b^{5, 174}_0 ∨ false c in DIMACS: -8948 -8949 -8950 0 c i = 175 c -2+1 --> -1 c ( b^{5, 175}_2 ∧ b^{5, 175}_1 ∧ -b^{5, 175}_0 ∧ p_875) -> ( b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ b^{5, 176}_0) c in CNF: c -b^{5, 175}_2 ∨ -b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ -p_875 ∨ b^{5, 176}_2 c -b^{5, 175}_2 ∨ -b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ -p_875 ∨ -b^{5, 176}_1 c -b^{5, 175}_2 ∨ -b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ -p_875 ∨ b^{5, 176}_0 c in DIMACS: -8951 -8952 8953 -875 8954 0 -8951 -8952 8953 -875 -8955 0 -8951 -8952 8953 -875 8956 0 c -1+1 --> 0 c ( b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ b^{5, 175}_0 ∧ p_875) -> (-b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ -b^{5, 176}_0) c in CNF: c -b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ -p_875 ∨ -b^{5, 176}_2 c -b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ -p_875 ∨ -b^{5, 176}_1 c -b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ -p_875 ∨ -b^{5, 176}_0 c in DIMACS: -8951 8952 -8953 -875 -8954 0 -8951 8952 -8953 -875 -8955 0 -8951 8952 -8953 -875 -8956 0 c 0+1 --> 1 c (-b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ -b^{5, 175}_0 ∧ p_875) -> (-b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ b^{5, 176}_0) c in CNF: c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ -p_875 ∨ -b^{5, 176}_2 c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ -p_875 ∨ -b^{5, 176}_1 c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ -p_875 ∨ b^{5, 176}_0 c in DIMACS: 8951 8952 8953 -875 -8954 0 8951 8952 8953 -875 -8955 0 8951 8952 8953 -875 8956 0 c 1+1 --> 2 c (-b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ b^{5, 175}_0 ∧ p_875) -> (-b^{5, 176}_2 ∧ b^{5, 176}_1 ∧ -b^{5, 176}_0) c in CNF: c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ -p_875 ∨ -b^{5, 176}_2 c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ -p_875 ∨ b^{5, 176}_1 c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ -p_875 ∨ -b^{5, 176}_0 c in DIMACS: 8951 8952 -8953 -875 -8954 0 8951 8952 -8953 -875 8955 0 8951 8952 -8953 -875 -8956 0 c 2+1 --> break c (-b^{5, 175}_2 ∧ b^{5, 175}_1 ∧ -b^{5, 175}_0 ∧ p_875) -> break c in CNF: c b^{5, 175}_2 ∨ -b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ -p_875 ∨ break c in DIMACS: 8951 -8952 8953 -875 1162 0 c 2-1 --> 1 c (-b^{5, 175}_2 ∧ b^{5, 175}_1 ∧ -b^{5, 175}_0 ∧ -p_875) -> (-b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ b^{5, 176}_0) c in CNF: c b^{5, 175}_2 ∨ -b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ p_875 ∨ -b^{5, 176}_2 c b^{5, 175}_2 ∨ -b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ p_875 ∨ -b^{5, 176}_1 c b^{5, 175}_2 ∨ -b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ p_875 ∨ b^{5, 176}_0 c in DIMACS: 8951 -8952 8953 875 -8954 0 8951 -8952 8953 875 -8955 0 8951 -8952 8953 875 8956 0 c 1-1 --> 0 c (-b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ b^{5, 175}_0 ∧ -p_875) -> (-b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ -b^{5, 176}_0) c in CNF: c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ p_875 ∨ -b^{5, 176}_2 c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ p_875 ∨ -b^{5, 176}_1 c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ p_875 ∨ -b^{5, 176}_0 c in DIMACS: 8951 8952 -8953 875 -8954 0 8951 8952 -8953 875 -8955 0 8951 8952 -8953 875 -8956 0 c 0-1 --> -1 c (-b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ -b^{5, 175}_0 ∧ -p_875) -> ( b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ b^{5, 176}_0) c in CNF: c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ p_875 ∨ b^{5, 176}_2 c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ p_875 ∨ -b^{5, 176}_1 c b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ p_875 ∨ b^{5, 176}_0 c in DIMACS: 8951 8952 8953 875 8954 0 8951 8952 8953 875 -8955 0 8951 8952 8953 875 8956 0 c -1-1 --> -2 c ( b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ b^{5, 175}_0 ∧ -p_875) -> ( b^{5, 176}_2 ∧ b^{5, 176}_1 ∧ -b^{5, 176}_0) c in CNF: c -b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ p_875 ∨ b^{5, 176}_2 c -b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ p_875 ∨ b^{5, 176}_1 c -b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ p_875 ∨ -b^{5, 176}_0 c in DIMACS: -8951 8952 -8953 875 8954 0 -8951 8952 -8953 875 8955 0 -8951 8952 -8953 875 -8956 0 c -2-1 --> break c ( b^{5, 175}_2 ∧ b^{5, 175}_1 ∧ -b^{5, 175}_0 ∧ -p_875) -> break c in CNF: c -b^{5, 175}_2 ∨ -b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ p_875 ∨ break c in DIMACS: -8951 -8952 8953 875 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 175}_2 ∧ -b^{5, 175}_1 ∧ -b^{5, 175}_0 ∧ true) c in CNF: c -b^{5, 175}_2 ∨ b^{5, 175}_1 ∨ b^{5, 175}_0 ∨ false c in DIMACS: -8951 8952 8953 0 c 3 does not represent an automaton state. c -(-b^{5, 175}_2 ∧ b^{5, 175}_1 ∧ b^{5, 175}_0 ∧ true) c in CNF: c b^{5, 175}_2 ∨ -b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ false c in DIMACS: 8951 -8952 -8953 0 c -3 does not represent an automaton state. c -( b^{5, 175}_2 ∧ b^{5, 175}_1 ∧ b^{5, 175}_0 ∧ true) c in CNF: c -b^{5, 175}_2 ∨ -b^{5, 175}_1 ∨ -b^{5, 175}_0 ∨ false c in DIMACS: -8951 -8952 -8953 0 c i = 176 c -2+1 --> -1 c ( b^{5, 176}_2 ∧ b^{5, 176}_1 ∧ -b^{5, 176}_0 ∧ p_880) -> ( b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ b^{5, 177}_0) c in CNF: c -b^{5, 176}_2 ∨ -b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ -p_880 ∨ b^{5, 177}_2 c -b^{5, 176}_2 ∨ -b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ -p_880 ∨ -b^{5, 177}_1 c -b^{5, 176}_2 ∨ -b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ -p_880 ∨ b^{5, 177}_0 c in DIMACS: -8954 -8955 8956 -880 8957 0 -8954 -8955 8956 -880 -8958 0 -8954 -8955 8956 -880 8959 0 c -1+1 --> 0 c ( b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ b^{5, 176}_0 ∧ p_880) -> (-b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ -b^{5, 177}_0) c in CNF: c -b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ -p_880 ∨ -b^{5, 177}_2 c -b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ -p_880 ∨ -b^{5, 177}_1 c -b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ -p_880 ∨ -b^{5, 177}_0 c in DIMACS: -8954 8955 -8956 -880 -8957 0 -8954 8955 -8956 -880 -8958 0 -8954 8955 -8956 -880 -8959 0 c 0+1 --> 1 c (-b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ -b^{5, 176}_0 ∧ p_880) -> (-b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ b^{5, 177}_0) c in CNF: c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ -p_880 ∨ -b^{5, 177}_2 c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ -p_880 ∨ -b^{5, 177}_1 c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ -p_880 ∨ b^{5, 177}_0 c in DIMACS: 8954 8955 8956 -880 -8957 0 8954 8955 8956 -880 -8958 0 8954 8955 8956 -880 8959 0 c 1+1 --> 2 c (-b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ b^{5, 176}_0 ∧ p_880) -> (-b^{5, 177}_2 ∧ b^{5, 177}_1 ∧ -b^{5, 177}_0) c in CNF: c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ -p_880 ∨ -b^{5, 177}_2 c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ -p_880 ∨ b^{5, 177}_1 c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ -p_880 ∨ -b^{5, 177}_0 c in DIMACS: 8954 8955 -8956 -880 -8957 0 8954 8955 -8956 -880 8958 0 8954 8955 -8956 -880 -8959 0 c 2+1 --> break c (-b^{5, 176}_2 ∧ b^{5, 176}_1 ∧ -b^{5, 176}_0 ∧ p_880) -> break c in CNF: c b^{5, 176}_2 ∨ -b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ -p_880 ∨ break c in DIMACS: 8954 -8955 8956 -880 1162 0 c 2-1 --> 1 c (-b^{5, 176}_2 ∧ b^{5, 176}_1 ∧ -b^{5, 176}_0 ∧ -p_880) -> (-b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ b^{5, 177}_0) c in CNF: c b^{5, 176}_2 ∨ -b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ p_880 ∨ -b^{5, 177}_2 c b^{5, 176}_2 ∨ -b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ p_880 ∨ -b^{5, 177}_1 c b^{5, 176}_2 ∨ -b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ p_880 ∨ b^{5, 177}_0 c in DIMACS: 8954 -8955 8956 880 -8957 0 8954 -8955 8956 880 -8958 0 8954 -8955 8956 880 8959 0 c 1-1 --> 0 c (-b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ b^{5, 176}_0 ∧ -p_880) -> (-b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ -b^{5, 177}_0) c in CNF: c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ p_880 ∨ -b^{5, 177}_2 c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ p_880 ∨ -b^{5, 177}_1 c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ p_880 ∨ -b^{5, 177}_0 c in DIMACS: 8954 8955 -8956 880 -8957 0 8954 8955 -8956 880 -8958 0 8954 8955 -8956 880 -8959 0 c 0-1 --> -1 c (-b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ -b^{5, 176}_0 ∧ -p_880) -> ( b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ b^{5, 177}_0) c in CNF: c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ p_880 ∨ b^{5, 177}_2 c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ p_880 ∨ -b^{5, 177}_1 c b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ p_880 ∨ b^{5, 177}_0 c in DIMACS: 8954 8955 8956 880 8957 0 8954 8955 8956 880 -8958 0 8954 8955 8956 880 8959 0 c -1-1 --> -2 c ( b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ b^{5, 176}_0 ∧ -p_880) -> ( b^{5, 177}_2 ∧ b^{5, 177}_1 ∧ -b^{5, 177}_0) c in CNF: c -b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ p_880 ∨ b^{5, 177}_2 c -b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ p_880 ∨ b^{5, 177}_1 c -b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ p_880 ∨ -b^{5, 177}_0 c in DIMACS: -8954 8955 -8956 880 8957 0 -8954 8955 -8956 880 8958 0 -8954 8955 -8956 880 -8959 0 c -2-1 --> break c ( b^{5, 176}_2 ∧ b^{5, 176}_1 ∧ -b^{5, 176}_0 ∧ -p_880) -> break c in CNF: c -b^{5, 176}_2 ∨ -b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ p_880 ∨ break c in DIMACS: -8954 -8955 8956 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 176}_2 ∧ -b^{5, 176}_1 ∧ -b^{5, 176}_0 ∧ true) c in CNF: c -b^{5, 176}_2 ∨ b^{5, 176}_1 ∨ b^{5, 176}_0 ∨ false c in DIMACS: -8954 8955 8956 0 c 3 does not represent an automaton state. c -(-b^{5, 176}_2 ∧ b^{5, 176}_1 ∧ b^{5, 176}_0 ∧ true) c in CNF: c b^{5, 176}_2 ∨ -b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ false c in DIMACS: 8954 -8955 -8956 0 c -3 does not represent an automaton state. c -( b^{5, 176}_2 ∧ b^{5, 176}_1 ∧ b^{5, 176}_0 ∧ true) c in CNF: c -b^{5, 176}_2 ∨ -b^{5, 176}_1 ∨ -b^{5, 176}_0 ∨ false c in DIMACS: -8954 -8955 -8956 0 c i = 177 c -2+1 --> -1 c ( b^{5, 177}_2 ∧ b^{5, 177}_1 ∧ -b^{5, 177}_0 ∧ p_885) -> ( b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ b^{5, 178}_0) c in CNF: c -b^{5, 177}_2 ∨ -b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ -p_885 ∨ b^{5, 178}_2 c -b^{5, 177}_2 ∨ -b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ -p_885 ∨ -b^{5, 178}_1 c -b^{5, 177}_2 ∨ -b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ -p_885 ∨ b^{5, 178}_0 c in DIMACS: -8957 -8958 8959 -885 8960 0 -8957 -8958 8959 -885 -8961 0 -8957 -8958 8959 -885 8962 0 c -1+1 --> 0 c ( b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ b^{5, 177}_0 ∧ p_885) -> (-b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ -b^{5, 178}_0) c in CNF: c -b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ -p_885 ∨ -b^{5, 178}_2 c -b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ -p_885 ∨ -b^{5, 178}_1 c -b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ -p_885 ∨ -b^{5, 178}_0 c in DIMACS: -8957 8958 -8959 -885 -8960 0 -8957 8958 -8959 -885 -8961 0 -8957 8958 -8959 -885 -8962 0 c 0+1 --> 1 c (-b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ -b^{5, 177}_0 ∧ p_885) -> (-b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ b^{5, 178}_0) c in CNF: c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ -p_885 ∨ -b^{5, 178}_2 c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ -p_885 ∨ -b^{5, 178}_1 c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ -p_885 ∨ b^{5, 178}_0 c in DIMACS: 8957 8958 8959 -885 -8960 0 8957 8958 8959 -885 -8961 0 8957 8958 8959 -885 8962 0 c 1+1 --> 2 c (-b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ b^{5, 177}_0 ∧ p_885) -> (-b^{5, 178}_2 ∧ b^{5, 178}_1 ∧ -b^{5, 178}_0) c in CNF: c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ -p_885 ∨ -b^{5, 178}_2 c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ -p_885 ∨ b^{5, 178}_1 c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ -p_885 ∨ -b^{5, 178}_0 c in DIMACS: 8957 8958 -8959 -885 -8960 0 8957 8958 -8959 -885 8961 0 8957 8958 -8959 -885 -8962 0 c 2+1 --> break c (-b^{5, 177}_2 ∧ b^{5, 177}_1 ∧ -b^{5, 177}_0 ∧ p_885) -> break c in CNF: c b^{5, 177}_2 ∨ -b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ -p_885 ∨ break c in DIMACS: 8957 -8958 8959 -885 1162 0 c 2-1 --> 1 c (-b^{5, 177}_2 ∧ b^{5, 177}_1 ∧ -b^{5, 177}_0 ∧ -p_885) -> (-b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ b^{5, 178}_0) c in CNF: c b^{5, 177}_2 ∨ -b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ p_885 ∨ -b^{5, 178}_2 c b^{5, 177}_2 ∨ -b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ p_885 ∨ -b^{5, 178}_1 c b^{5, 177}_2 ∨ -b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ p_885 ∨ b^{5, 178}_0 c in DIMACS: 8957 -8958 8959 885 -8960 0 8957 -8958 8959 885 -8961 0 8957 -8958 8959 885 8962 0 c 1-1 --> 0 c (-b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ b^{5, 177}_0 ∧ -p_885) -> (-b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ -b^{5, 178}_0) c in CNF: c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ p_885 ∨ -b^{5, 178}_2 c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ p_885 ∨ -b^{5, 178}_1 c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ p_885 ∨ -b^{5, 178}_0 c in DIMACS: 8957 8958 -8959 885 -8960 0 8957 8958 -8959 885 -8961 0 8957 8958 -8959 885 -8962 0 c 0-1 --> -1 c (-b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ -b^{5, 177}_0 ∧ -p_885) -> ( b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ b^{5, 178}_0) c in CNF: c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ p_885 ∨ b^{5, 178}_2 c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ p_885 ∨ -b^{5, 178}_1 c b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ p_885 ∨ b^{5, 178}_0 c in DIMACS: 8957 8958 8959 885 8960 0 8957 8958 8959 885 -8961 0 8957 8958 8959 885 8962 0 c -1-1 --> -2 c ( b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ b^{5, 177}_0 ∧ -p_885) -> ( b^{5, 178}_2 ∧ b^{5, 178}_1 ∧ -b^{5, 178}_0) c in CNF: c -b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ p_885 ∨ b^{5, 178}_2 c -b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ p_885 ∨ b^{5, 178}_1 c -b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ p_885 ∨ -b^{5, 178}_0 c in DIMACS: -8957 8958 -8959 885 8960 0 -8957 8958 -8959 885 8961 0 -8957 8958 -8959 885 -8962 0 c -2-1 --> break c ( b^{5, 177}_2 ∧ b^{5, 177}_1 ∧ -b^{5, 177}_0 ∧ -p_885) -> break c in CNF: c -b^{5, 177}_2 ∨ -b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ p_885 ∨ break c in DIMACS: -8957 -8958 8959 885 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 177}_2 ∧ -b^{5, 177}_1 ∧ -b^{5, 177}_0 ∧ true) c in CNF: c -b^{5, 177}_2 ∨ b^{5, 177}_1 ∨ b^{5, 177}_0 ∨ false c in DIMACS: -8957 8958 8959 0 c 3 does not represent an automaton state. c -(-b^{5, 177}_2 ∧ b^{5, 177}_1 ∧ b^{5, 177}_0 ∧ true) c in CNF: c b^{5, 177}_2 ∨ -b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ false c in DIMACS: 8957 -8958 -8959 0 c -3 does not represent an automaton state. c -( b^{5, 177}_2 ∧ b^{5, 177}_1 ∧ b^{5, 177}_0 ∧ true) c in CNF: c -b^{5, 177}_2 ∨ -b^{5, 177}_1 ∨ -b^{5, 177}_0 ∨ false c in DIMACS: -8957 -8958 -8959 0 c i = 178 c -2+1 --> -1 c ( b^{5, 178}_2 ∧ b^{5, 178}_1 ∧ -b^{5, 178}_0 ∧ p_890) -> ( b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ b^{5, 179}_0) c in CNF: c -b^{5, 178}_2 ∨ -b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ -p_890 ∨ b^{5, 179}_2 c -b^{5, 178}_2 ∨ -b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ -p_890 ∨ -b^{5, 179}_1 c -b^{5, 178}_2 ∨ -b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ -p_890 ∨ b^{5, 179}_0 c in DIMACS: -8960 -8961 8962 -890 8963 0 -8960 -8961 8962 -890 -8964 0 -8960 -8961 8962 -890 8965 0 c -1+1 --> 0 c ( b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ b^{5, 178}_0 ∧ p_890) -> (-b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ -b^{5, 179}_0) c in CNF: c -b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ -p_890 ∨ -b^{5, 179}_2 c -b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ -p_890 ∨ -b^{5, 179}_1 c -b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ -p_890 ∨ -b^{5, 179}_0 c in DIMACS: -8960 8961 -8962 -890 -8963 0 -8960 8961 -8962 -890 -8964 0 -8960 8961 -8962 -890 -8965 0 c 0+1 --> 1 c (-b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ -b^{5, 178}_0 ∧ p_890) -> (-b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ b^{5, 179}_0) c in CNF: c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ -p_890 ∨ -b^{5, 179}_2 c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ -p_890 ∨ -b^{5, 179}_1 c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ -p_890 ∨ b^{5, 179}_0 c in DIMACS: 8960 8961 8962 -890 -8963 0 8960 8961 8962 -890 -8964 0 8960 8961 8962 -890 8965 0 c 1+1 --> 2 c (-b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ b^{5, 178}_0 ∧ p_890) -> (-b^{5, 179}_2 ∧ b^{5, 179}_1 ∧ -b^{5, 179}_0) c in CNF: c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ -p_890 ∨ -b^{5, 179}_2 c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ -p_890 ∨ b^{5, 179}_1 c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ -p_890 ∨ -b^{5, 179}_0 c in DIMACS: 8960 8961 -8962 -890 -8963 0 8960 8961 -8962 -890 8964 0 8960 8961 -8962 -890 -8965 0 c 2+1 --> break c (-b^{5, 178}_2 ∧ b^{5, 178}_1 ∧ -b^{5, 178}_0 ∧ p_890) -> break c in CNF: c b^{5, 178}_2 ∨ -b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ -p_890 ∨ break c in DIMACS: 8960 -8961 8962 -890 1162 0 c 2-1 --> 1 c (-b^{5, 178}_2 ∧ b^{5, 178}_1 ∧ -b^{5, 178}_0 ∧ -p_890) -> (-b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ b^{5, 179}_0) c in CNF: c b^{5, 178}_2 ∨ -b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ p_890 ∨ -b^{5, 179}_2 c b^{5, 178}_2 ∨ -b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ p_890 ∨ -b^{5, 179}_1 c b^{5, 178}_2 ∨ -b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ p_890 ∨ b^{5, 179}_0 c in DIMACS: 8960 -8961 8962 890 -8963 0 8960 -8961 8962 890 -8964 0 8960 -8961 8962 890 8965 0 c 1-1 --> 0 c (-b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ b^{5, 178}_0 ∧ -p_890) -> (-b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ -b^{5, 179}_0) c in CNF: c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ p_890 ∨ -b^{5, 179}_2 c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ p_890 ∨ -b^{5, 179}_1 c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ p_890 ∨ -b^{5, 179}_0 c in DIMACS: 8960 8961 -8962 890 -8963 0 8960 8961 -8962 890 -8964 0 8960 8961 -8962 890 -8965 0 c 0-1 --> -1 c (-b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ -b^{5, 178}_0 ∧ -p_890) -> ( b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ b^{5, 179}_0) c in CNF: c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ p_890 ∨ b^{5, 179}_2 c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ p_890 ∨ -b^{5, 179}_1 c b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ p_890 ∨ b^{5, 179}_0 c in DIMACS: 8960 8961 8962 890 8963 0 8960 8961 8962 890 -8964 0 8960 8961 8962 890 8965 0 c -1-1 --> -2 c ( b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ b^{5, 178}_0 ∧ -p_890) -> ( b^{5, 179}_2 ∧ b^{5, 179}_1 ∧ -b^{5, 179}_0) c in CNF: c -b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ p_890 ∨ b^{5, 179}_2 c -b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ p_890 ∨ b^{5, 179}_1 c -b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ p_890 ∨ -b^{5, 179}_0 c in DIMACS: -8960 8961 -8962 890 8963 0 -8960 8961 -8962 890 8964 0 -8960 8961 -8962 890 -8965 0 c -2-1 --> break c ( b^{5, 178}_2 ∧ b^{5, 178}_1 ∧ -b^{5, 178}_0 ∧ -p_890) -> break c in CNF: c -b^{5, 178}_2 ∨ -b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ p_890 ∨ break c in DIMACS: -8960 -8961 8962 890 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 178}_2 ∧ -b^{5, 178}_1 ∧ -b^{5, 178}_0 ∧ true) c in CNF: c -b^{5, 178}_2 ∨ b^{5, 178}_1 ∨ b^{5, 178}_0 ∨ false c in DIMACS: -8960 8961 8962 0 c 3 does not represent an automaton state. c -(-b^{5, 178}_2 ∧ b^{5, 178}_1 ∧ b^{5, 178}_0 ∧ true) c in CNF: c b^{5, 178}_2 ∨ -b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ false c in DIMACS: 8960 -8961 -8962 0 c -3 does not represent an automaton state. c -( b^{5, 178}_2 ∧ b^{5, 178}_1 ∧ b^{5, 178}_0 ∧ true) c in CNF: c -b^{5, 178}_2 ∨ -b^{5, 178}_1 ∨ -b^{5, 178}_0 ∨ false c in DIMACS: -8960 -8961 -8962 0 c i = 179 c -2+1 --> -1 c ( b^{5, 179}_2 ∧ b^{5, 179}_1 ∧ -b^{5, 179}_0 ∧ p_895) -> ( b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ b^{5, 180}_0) c in CNF: c -b^{5, 179}_2 ∨ -b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ -p_895 ∨ b^{5, 180}_2 c -b^{5, 179}_2 ∨ -b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ -p_895 ∨ -b^{5, 180}_1 c -b^{5, 179}_2 ∨ -b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ -p_895 ∨ b^{5, 180}_0 c in DIMACS: -8963 -8964 8965 -895 8966 0 -8963 -8964 8965 -895 -8967 0 -8963 -8964 8965 -895 8968 0 c -1+1 --> 0 c ( b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ b^{5, 179}_0 ∧ p_895) -> (-b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ -b^{5, 180}_0) c in CNF: c -b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ -p_895 ∨ -b^{5, 180}_2 c -b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ -p_895 ∨ -b^{5, 180}_1 c -b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ -p_895 ∨ -b^{5, 180}_0 c in DIMACS: -8963 8964 -8965 -895 -8966 0 -8963 8964 -8965 -895 -8967 0 -8963 8964 -8965 -895 -8968 0 c 0+1 --> 1 c (-b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ -b^{5, 179}_0 ∧ p_895) -> (-b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ b^{5, 180}_0) c in CNF: c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ -p_895 ∨ -b^{5, 180}_2 c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ -p_895 ∨ -b^{5, 180}_1 c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ -p_895 ∨ b^{5, 180}_0 c in DIMACS: 8963 8964 8965 -895 -8966 0 8963 8964 8965 -895 -8967 0 8963 8964 8965 -895 8968 0 c 1+1 --> 2 c (-b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ b^{5, 179}_0 ∧ p_895) -> (-b^{5, 180}_2 ∧ b^{5, 180}_1 ∧ -b^{5, 180}_0) c in CNF: c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ -p_895 ∨ -b^{5, 180}_2 c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ -p_895 ∨ b^{5, 180}_1 c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ -p_895 ∨ -b^{5, 180}_0 c in DIMACS: 8963 8964 -8965 -895 -8966 0 8963 8964 -8965 -895 8967 0 8963 8964 -8965 -895 -8968 0 c 2+1 --> break c (-b^{5, 179}_2 ∧ b^{5, 179}_1 ∧ -b^{5, 179}_0 ∧ p_895) -> break c in CNF: c b^{5, 179}_2 ∨ -b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ -p_895 ∨ break c in DIMACS: 8963 -8964 8965 -895 1162 0 c 2-1 --> 1 c (-b^{5, 179}_2 ∧ b^{5, 179}_1 ∧ -b^{5, 179}_0 ∧ -p_895) -> (-b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ b^{5, 180}_0) c in CNF: c b^{5, 179}_2 ∨ -b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ p_895 ∨ -b^{5, 180}_2 c b^{5, 179}_2 ∨ -b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ p_895 ∨ -b^{5, 180}_1 c b^{5, 179}_2 ∨ -b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ p_895 ∨ b^{5, 180}_0 c in DIMACS: 8963 -8964 8965 895 -8966 0 8963 -8964 8965 895 -8967 0 8963 -8964 8965 895 8968 0 c 1-1 --> 0 c (-b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ b^{5, 179}_0 ∧ -p_895) -> (-b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ -b^{5, 180}_0) c in CNF: c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ p_895 ∨ -b^{5, 180}_2 c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ p_895 ∨ -b^{5, 180}_1 c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ p_895 ∨ -b^{5, 180}_0 c in DIMACS: 8963 8964 -8965 895 -8966 0 8963 8964 -8965 895 -8967 0 8963 8964 -8965 895 -8968 0 c 0-1 --> -1 c (-b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ -b^{5, 179}_0 ∧ -p_895) -> ( b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ b^{5, 180}_0) c in CNF: c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ p_895 ∨ b^{5, 180}_2 c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ p_895 ∨ -b^{5, 180}_1 c b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ p_895 ∨ b^{5, 180}_0 c in DIMACS: 8963 8964 8965 895 8966 0 8963 8964 8965 895 -8967 0 8963 8964 8965 895 8968 0 c -1-1 --> -2 c ( b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ b^{5, 179}_0 ∧ -p_895) -> ( b^{5, 180}_2 ∧ b^{5, 180}_1 ∧ -b^{5, 180}_0) c in CNF: c -b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ p_895 ∨ b^{5, 180}_2 c -b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ p_895 ∨ b^{5, 180}_1 c -b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ p_895 ∨ -b^{5, 180}_0 c in DIMACS: -8963 8964 -8965 895 8966 0 -8963 8964 -8965 895 8967 0 -8963 8964 -8965 895 -8968 0 c -2-1 --> break c ( b^{5, 179}_2 ∧ b^{5, 179}_1 ∧ -b^{5, 179}_0 ∧ -p_895) -> break c in CNF: c -b^{5, 179}_2 ∨ -b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ p_895 ∨ break c in DIMACS: -8963 -8964 8965 895 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 179}_2 ∧ -b^{5, 179}_1 ∧ -b^{5, 179}_0 ∧ true) c in CNF: c -b^{5, 179}_2 ∨ b^{5, 179}_1 ∨ b^{5, 179}_0 ∨ false c in DIMACS: -8963 8964 8965 0 c 3 does not represent an automaton state. c -(-b^{5, 179}_2 ∧ b^{5, 179}_1 ∧ b^{5, 179}_0 ∧ true) c in CNF: c b^{5, 179}_2 ∨ -b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ false c in DIMACS: 8963 -8964 -8965 0 c -3 does not represent an automaton state. c -( b^{5, 179}_2 ∧ b^{5, 179}_1 ∧ b^{5, 179}_0 ∧ true) c in CNF: c -b^{5, 179}_2 ∨ -b^{5, 179}_1 ∨ -b^{5, 179}_0 ∨ false c in DIMACS: -8963 -8964 -8965 0 c i = 180 c -2+1 --> -1 c ( b^{5, 180}_2 ∧ b^{5, 180}_1 ∧ -b^{5, 180}_0 ∧ p_900) -> ( b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ b^{5, 181}_0) c in CNF: c -b^{5, 180}_2 ∨ -b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ -p_900 ∨ b^{5, 181}_2 c -b^{5, 180}_2 ∨ -b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ -p_900 ∨ -b^{5, 181}_1 c -b^{5, 180}_2 ∨ -b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ -p_900 ∨ b^{5, 181}_0 c in DIMACS: -8966 -8967 8968 -900 8969 0 -8966 -8967 8968 -900 -8970 0 -8966 -8967 8968 -900 8971 0 c -1+1 --> 0 c ( b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ b^{5, 180}_0 ∧ p_900) -> (-b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ -b^{5, 181}_0) c in CNF: c -b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ -p_900 ∨ -b^{5, 181}_2 c -b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ -p_900 ∨ -b^{5, 181}_1 c -b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ -p_900 ∨ -b^{5, 181}_0 c in DIMACS: -8966 8967 -8968 -900 -8969 0 -8966 8967 -8968 -900 -8970 0 -8966 8967 -8968 -900 -8971 0 c 0+1 --> 1 c (-b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ -b^{5, 180}_0 ∧ p_900) -> (-b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ b^{5, 181}_0) c in CNF: c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ -p_900 ∨ -b^{5, 181}_2 c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ -p_900 ∨ -b^{5, 181}_1 c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ -p_900 ∨ b^{5, 181}_0 c in DIMACS: 8966 8967 8968 -900 -8969 0 8966 8967 8968 -900 -8970 0 8966 8967 8968 -900 8971 0 c 1+1 --> 2 c (-b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ b^{5, 180}_0 ∧ p_900) -> (-b^{5, 181}_2 ∧ b^{5, 181}_1 ∧ -b^{5, 181}_0) c in CNF: c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ -p_900 ∨ -b^{5, 181}_2 c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ -p_900 ∨ b^{5, 181}_1 c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ -p_900 ∨ -b^{5, 181}_0 c in DIMACS: 8966 8967 -8968 -900 -8969 0 8966 8967 -8968 -900 8970 0 8966 8967 -8968 -900 -8971 0 c 2+1 --> break c (-b^{5, 180}_2 ∧ b^{5, 180}_1 ∧ -b^{5, 180}_0 ∧ p_900) -> break c in CNF: c b^{5, 180}_2 ∨ -b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ -p_900 ∨ break c in DIMACS: 8966 -8967 8968 -900 1162 0 c 2-1 --> 1 c (-b^{5, 180}_2 ∧ b^{5, 180}_1 ∧ -b^{5, 180}_0 ∧ -p_900) -> (-b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ b^{5, 181}_0) c in CNF: c b^{5, 180}_2 ∨ -b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ p_900 ∨ -b^{5, 181}_2 c b^{5, 180}_2 ∨ -b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ p_900 ∨ -b^{5, 181}_1 c b^{5, 180}_2 ∨ -b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ p_900 ∨ b^{5, 181}_0 c in DIMACS: 8966 -8967 8968 900 -8969 0 8966 -8967 8968 900 -8970 0 8966 -8967 8968 900 8971 0 c 1-1 --> 0 c (-b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ b^{5, 180}_0 ∧ -p_900) -> (-b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ -b^{5, 181}_0) c in CNF: c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ p_900 ∨ -b^{5, 181}_2 c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ p_900 ∨ -b^{5, 181}_1 c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ p_900 ∨ -b^{5, 181}_0 c in DIMACS: 8966 8967 -8968 900 -8969 0 8966 8967 -8968 900 -8970 0 8966 8967 -8968 900 -8971 0 c 0-1 --> -1 c (-b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ -b^{5, 180}_0 ∧ -p_900) -> ( b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ b^{5, 181}_0) c in CNF: c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ p_900 ∨ b^{5, 181}_2 c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ p_900 ∨ -b^{5, 181}_1 c b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ p_900 ∨ b^{5, 181}_0 c in DIMACS: 8966 8967 8968 900 8969 0 8966 8967 8968 900 -8970 0 8966 8967 8968 900 8971 0 c -1-1 --> -2 c ( b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ b^{5, 180}_0 ∧ -p_900) -> ( b^{5, 181}_2 ∧ b^{5, 181}_1 ∧ -b^{5, 181}_0) c in CNF: c -b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ p_900 ∨ b^{5, 181}_2 c -b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ p_900 ∨ b^{5, 181}_1 c -b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ p_900 ∨ -b^{5, 181}_0 c in DIMACS: -8966 8967 -8968 900 8969 0 -8966 8967 -8968 900 8970 0 -8966 8967 -8968 900 -8971 0 c -2-1 --> break c ( b^{5, 180}_2 ∧ b^{5, 180}_1 ∧ -b^{5, 180}_0 ∧ -p_900) -> break c in CNF: c -b^{5, 180}_2 ∨ -b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ p_900 ∨ break c in DIMACS: -8966 -8967 8968 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 180}_2 ∧ -b^{5, 180}_1 ∧ -b^{5, 180}_0 ∧ true) c in CNF: c -b^{5, 180}_2 ∨ b^{5, 180}_1 ∨ b^{5, 180}_0 ∨ false c in DIMACS: -8966 8967 8968 0 c 3 does not represent an automaton state. c -(-b^{5, 180}_2 ∧ b^{5, 180}_1 ∧ b^{5, 180}_0 ∧ true) c in CNF: c b^{5, 180}_2 ∨ -b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ false c in DIMACS: 8966 -8967 -8968 0 c -3 does not represent an automaton state. c -( b^{5, 180}_2 ∧ b^{5, 180}_1 ∧ b^{5, 180}_0 ∧ true) c in CNF: c -b^{5, 180}_2 ∨ -b^{5, 180}_1 ∨ -b^{5, 180}_0 ∨ false c in DIMACS: -8966 -8967 -8968 0 c i = 181 c -2+1 --> -1 c ( b^{5, 181}_2 ∧ b^{5, 181}_1 ∧ -b^{5, 181}_0 ∧ p_905) -> ( b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ b^{5, 182}_0) c in CNF: c -b^{5, 181}_2 ∨ -b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ -p_905 ∨ b^{5, 182}_2 c -b^{5, 181}_2 ∨ -b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ -p_905 ∨ -b^{5, 182}_1 c -b^{5, 181}_2 ∨ -b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ -p_905 ∨ b^{5, 182}_0 c in DIMACS: -8969 -8970 8971 -905 8972 0 -8969 -8970 8971 -905 -8973 0 -8969 -8970 8971 -905 8974 0 c -1+1 --> 0 c ( b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ b^{5, 181}_0 ∧ p_905) -> (-b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ -b^{5, 182}_0) c in CNF: c -b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ -p_905 ∨ -b^{5, 182}_2 c -b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ -p_905 ∨ -b^{5, 182}_1 c -b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ -p_905 ∨ -b^{5, 182}_0 c in DIMACS: -8969 8970 -8971 -905 -8972 0 -8969 8970 -8971 -905 -8973 0 -8969 8970 -8971 -905 -8974 0 c 0+1 --> 1 c (-b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ -b^{5, 181}_0 ∧ p_905) -> (-b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ b^{5, 182}_0) c in CNF: c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ -p_905 ∨ -b^{5, 182}_2 c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ -p_905 ∨ -b^{5, 182}_1 c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ -p_905 ∨ b^{5, 182}_0 c in DIMACS: 8969 8970 8971 -905 -8972 0 8969 8970 8971 -905 -8973 0 8969 8970 8971 -905 8974 0 c 1+1 --> 2 c (-b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ b^{5, 181}_0 ∧ p_905) -> (-b^{5, 182}_2 ∧ b^{5, 182}_1 ∧ -b^{5, 182}_0) c in CNF: c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ -p_905 ∨ -b^{5, 182}_2 c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ -p_905 ∨ b^{5, 182}_1 c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ -p_905 ∨ -b^{5, 182}_0 c in DIMACS: 8969 8970 -8971 -905 -8972 0 8969 8970 -8971 -905 8973 0 8969 8970 -8971 -905 -8974 0 c 2+1 --> break c (-b^{5, 181}_2 ∧ b^{5, 181}_1 ∧ -b^{5, 181}_0 ∧ p_905) -> break c in CNF: c b^{5, 181}_2 ∨ -b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ -p_905 ∨ break c in DIMACS: 8969 -8970 8971 -905 1162 0 c 2-1 --> 1 c (-b^{5, 181}_2 ∧ b^{5, 181}_1 ∧ -b^{5, 181}_0 ∧ -p_905) -> (-b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ b^{5, 182}_0) c in CNF: c b^{5, 181}_2 ∨ -b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ p_905 ∨ -b^{5, 182}_2 c b^{5, 181}_2 ∨ -b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ p_905 ∨ -b^{5, 182}_1 c b^{5, 181}_2 ∨ -b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ p_905 ∨ b^{5, 182}_0 c in DIMACS: 8969 -8970 8971 905 -8972 0 8969 -8970 8971 905 -8973 0 8969 -8970 8971 905 8974 0 c 1-1 --> 0 c (-b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ b^{5, 181}_0 ∧ -p_905) -> (-b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ -b^{5, 182}_0) c in CNF: c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ p_905 ∨ -b^{5, 182}_2 c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ p_905 ∨ -b^{5, 182}_1 c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ p_905 ∨ -b^{5, 182}_0 c in DIMACS: 8969 8970 -8971 905 -8972 0 8969 8970 -8971 905 -8973 0 8969 8970 -8971 905 -8974 0 c 0-1 --> -1 c (-b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ -b^{5, 181}_0 ∧ -p_905) -> ( b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ b^{5, 182}_0) c in CNF: c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ p_905 ∨ b^{5, 182}_2 c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ p_905 ∨ -b^{5, 182}_1 c b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ p_905 ∨ b^{5, 182}_0 c in DIMACS: 8969 8970 8971 905 8972 0 8969 8970 8971 905 -8973 0 8969 8970 8971 905 8974 0 c -1-1 --> -2 c ( b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ b^{5, 181}_0 ∧ -p_905) -> ( b^{5, 182}_2 ∧ b^{5, 182}_1 ∧ -b^{5, 182}_0) c in CNF: c -b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ p_905 ∨ b^{5, 182}_2 c -b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ p_905 ∨ b^{5, 182}_1 c -b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ p_905 ∨ -b^{5, 182}_0 c in DIMACS: -8969 8970 -8971 905 8972 0 -8969 8970 -8971 905 8973 0 -8969 8970 -8971 905 -8974 0 c -2-1 --> break c ( b^{5, 181}_2 ∧ b^{5, 181}_1 ∧ -b^{5, 181}_0 ∧ -p_905) -> break c in CNF: c -b^{5, 181}_2 ∨ -b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ p_905 ∨ break c in DIMACS: -8969 -8970 8971 905 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 181}_2 ∧ -b^{5, 181}_1 ∧ -b^{5, 181}_0 ∧ true) c in CNF: c -b^{5, 181}_2 ∨ b^{5, 181}_1 ∨ b^{5, 181}_0 ∨ false c in DIMACS: -8969 8970 8971 0 c 3 does not represent an automaton state. c -(-b^{5, 181}_2 ∧ b^{5, 181}_1 ∧ b^{5, 181}_0 ∧ true) c in CNF: c b^{5, 181}_2 ∨ -b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ false c in DIMACS: 8969 -8970 -8971 0 c -3 does not represent an automaton state. c -( b^{5, 181}_2 ∧ b^{5, 181}_1 ∧ b^{5, 181}_0 ∧ true) c in CNF: c -b^{5, 181}_2 ∨ -b^{5, 181}_1 ∨ -b^{5, 181}_0 ∨ false c in DIMACS: -8969 -8970 -8971 0 c i = 182 c -2+1 --> -1 c ( b^{5, 182}_2 ∧ b^{5, 182}_1 ∧ -b^{5, 182}_0 ∧ p_910) -> ( b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ b^{5, 183}_0) c in CNF: c -b^{5, 182}_2 ∨ -b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ -p_910 ∨ b^{5, 183}_2 c -b^{5, 182}_2 ∨ -b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ -p_910 ∨ -b^{5, 183}_1 c -b^{5, 182}_2 ∨ -b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ -p_910 ∨ b^{5, 183}_0 c in DIMACS: -8972 -8973 8974 -910 8975 0 -8972 -8973 8974 -910 -8976 0 -8972 -8973 8974 -910 8977 0 c -1+1 --> 0 c ( b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ b^{5, 182}_0 ∧ p_910) -> (-b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ -b^{5, 183}_0) c in CNF: c -b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ -p_910 ∨ -b^{5, 183}_2 c -b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ -p_910 ∨ -b^{5, 183}_1 c -b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ -p_910 ∨ -b^{5, 183}_0 c in DIMACS: -8972 8973 -8974 -910 -8975 0 -8972 8973 -8974 -910 -8976 0 -8972 8973 -8974 -910 -8977 0 c 0+1 --> 1 c (-b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ -b^{5, 182}_0 ∧ p_910) -> (-b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ b^{5, 183}_0) c in CNF: c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ -p_910 ∨ -b^{5, 183}_2 c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ -p_910 ∨ -b^{5, 183}_1 c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ -p_910 ∨ b^{5, 183}_0 c in DIMACS: 8972 8973 8974 -910 -8975 0 8972 8973 8974 -910 -8976 0 8972 8973 8974 -910 8977 0 c 1+1 --> 2 c (-b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ b^{5, 182}_0 ∧ p_910) -> (-b^{5, 183}_2 ∧ b^{5, 183}_1 ∧ -b^{5, 183}_0) c in CNF: c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ -p_910 ∨ -b^{5, 183}_2 c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ -p_910 ∨ b^{5, 183}_1 c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ -p_910 ∨ -b^{5, 183}_0 c in DIMACS: 8972 8973 -8974 -910 -8975 0 8972 8973 -8974 -910 8976 0 8972 8973 -8974 -910 -8977 0 c 2+1 --> break c (-b^{5, 182}_2 ∧ b^{5, 182}_1 ∧ -b^{5, 182}_0 ∧ p_910) -> break c in CNF: c b^{5, 182}_2 ∨ -b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ -p_910 ∨ break c in DIMACS: 8972 -8973 8974 -910 1162 0 c 2-1 --> 1 c (-b^{5, 182}_2 ∧ b^{5, 182}_1 ∧ -b^{5, 182}_0 ∧ -p_910) -> (-b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ b^{5, 183}_0) c in CNF: c b^{5, 182}_2 ∨ -b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ p_910 ∨ -b^{5, 183}_2 c b^{5, 182}_2 ∨ -b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ p_910 ∨ -b^{5, 183}_1 c b^{5, 182}_2 ∨ -b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ p_910 ∨ b^{5, 183}_0 c in DIMACS: 8972 -8973 8974 910 -8975 0 8972 -8973 8974 910 -8976 0 8972 -8973 8974 910 8977 0 c 1-1 --> 0 c (-b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ b^{5, 182}_0 ∧ -p_910) -> (-b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ -b^{5, 183}_0) c in CNF: c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ p_910 ∨ -b^{5, 183}_2 c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ p_910 ∨ -b^{5, 183}_1 c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ p_910 ∨ -b^{5, 183}_0 c in DIMACS: 8972 8973 -8974 910 -8975 0 8972 8973 -8974 910 -8976 0 8972 8973 -8974 910 -8977 0 c 0-1 --> -1 c (-b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ -b^{5, 182}_0 ∧ -p_910) -> ( b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ b^{5, 183}_0) c in CNF: c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ p_910 ∨ b^{5, 183}_2 c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ p_910 ∨ -b^{5, 183}_1 c b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ p_910 ∨ b^{5, 183}_0 c in DIMACS: 8972 8973 8974 910 8975 0 8972 8973 8974 910 -8976 0 8972 8973 8974 910 8977 0 c -1-1 --> -2 c ( b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ b^{5, 182}_0 ∧ -p_910) -> ( b^{5, 183}_2 ∧ b^{5, 183}_1 ∧ -b^{5, 183}_0) c in CNF: c -b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ p_910 ∨ b^{5, 183}_2 c -b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ p_910 ∨ b^{5, 183}_1 c -b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ p_910 ∨ -b^{5, 183}_0 c in DIMACS: -8972 8973 -8974 910 8975 0 -8972 8973 -8974 910 8976 0 -8972 8973 -8974 910 -8977 0 c -2-1 --> break c ( b^{5, 182}_2 ∧ b^{5, 182}_1 ∧ -b^{5, 182}_0 ∧ -p_910) -> break c in CNF: c -b^{5, 182}_2 ∨ -b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ p_910 ∨ break c in DIMACS: -8972 -8973 8974 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 182}_2 ∧ -b^{5, 182}_1 ∧ -b^{5, 182}_0 ∧ true) c in CNF: c -b^{5, 182}_2 ∨ b^{5, 182}_1 ∨ b^{5, 182}_0 ∨ false c in DIMACS: -8972 8973 8974 0 c 3 does not represent an automaton state. c -(-b^{5, 182}_2 ∧ b^{5, 182}_1 ∧ b^{5, 182}_0 ∧ true) c in CNF: c b^{5, 182}_2 ∨ -b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ false c in DIMACS: 8972 -8973 -8974 0 c -3 does not represent an automaton state. c -( b^{5, 182}_2 ∧ b^{5, 182}_1 ∧ b^{5, 182}_0 ∧ true) c in CNF: c -b^{5, 182}_2 ∨ -b^{5, 182}_1 ∨ -b^{5, 182}_0 ∨ false c in DIMACS: -8972 -8973 -8974 0 c i = 183 c -2+1 --> -1 c ( b^{5, 183}_2 ∧ b^{5, 183}_1 ∧ -b^{5, 183}_0 ∧ p_915) -> ( b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ b^{5, 184}_0) c in CNF: c -b^{5, 183}_2 ∨ -b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ -p_915 ∨ b^{5, 184}_2 c -b^{5, 183}_2 ∨ -b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ -p_915 ∨ -b^{5, 184}_1 c -b^{5, 183}_2 ∨ -b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ -p_915 ∨ b^{5, 184}_0 c in DIMACS: -8975 -8976 8977 -915 8978 0 -8975 -8976 8977 -915 -8979 0 -8975 -8976 8977 -915 8980 0 c -1+1 --> 0 c ( b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ b^{5, 183}_0 ∧ p_915) -> (-b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ -b^{5, 184}_0) c in CNF: c -b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ -p_915 ∨ -b^{5, 184}_2 c -b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ -p_915 ∨ -b^{5, 184}_1 c -b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ -p_915 ∨ -b^{5, 184}_0 c in DIMACS: -8975 8976 -8977 -915 -8978 0 -8975 8976 -8977 -915 -8979 0 -8975 8976 -8977 -915 -8980 0 c 0+1 --> 1 c (-b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ -b^{5, 183}_0 ∧ p_915) -> (-b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ b^{5, 184}_0) c in CNF: c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ -p_915 ∨ -b^{5, 184}_2 c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ -p_915 ∨ -b^{5, 184}_1 c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ -p_915 ∨ b^{5, 184}_0 c in DIMACS: 8975 8976 8977 -915 -8978 0 8975 8976 8977 -915 -8979 0 8975 8976 8977 -915 8980 0 c 1+1 --> 2 c (-b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ b^{5, 183}_0 ∧ p_915) -> (-b^{5, 184}_2 ∧ b^{5, 184}_1 ∧ -b^{5, 184}_0) c in CNF: c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ -p_915 ∨ -b^{5, 184}_2 c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ -p_915 ∨ b^{5, 184}_1 c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ -p_915 ∨ -b^{5, 184}_0 c in DIMACS: 8975 8976 -8977 -915 -8978 0 8975 8976 -8977 -915 8979 0 8975 8976 -8977 -915 -8980 0 c 2+1 --> break c (-b^{5, 183}_2 ∧ b^{5, 183}_1 ∧ -b^{5, 183}_0 ∧ p_915) -> break c in CNF: c b^{5, 183}_2 ∨ -b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ -p_915 ∨ break c in DIMACS: 8975 -8976 8977 -915 1162 0 c 2-1 --> 1 c (-b^{5, 183}_2 ∧ b^{5, 183}_1 ∧ -b^{5, 183}_0 ∧ -p_915) -> (-b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ b^{5, 184}_0) c in CNF: c b^{5, 183}_2 ∨ -b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ p_915 ∨ -b^{5, 184}_2 c b^{5, 183}_2 ∨ -b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ p_915 ∨ -b^{5, 184}_1 c b^{5, 183}_2 ∨ -b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ p_915 ∨ b^{5, 184}_0 c in DIMACS: 8975 -8976 8977 915 -8978 0 8975 -8976 8977 915 -8979 0 8975 -8976 8977 915 8980 0 c 1-1 --> 0 c (-b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ b^{5, 183}_0 ∧ -p_915) -> (-b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ -b^{5, 184}_0) c in CNF: c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ p_915 ∨ -b^{5, 184}_2 c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ p_915 ∨ -b^{5, 184}_1 c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ p_915 ∨ -b^{5, 184}_0 c in DIMACS: 8975 8976 -8977 915 -8978 0 8975 8976 -8977 915 -8979 0 8975 8976 -8977 915 -8980 0 c 0-1 --> -1 c (-b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ -b^{5, 183}_0 ∧ -p_915) -> ( b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ b^{5, 184}_0) c in CNF: c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ p_915 ∨ b^{5, 184}_2 c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ p_915 ∨ -b^{5, 184}_1 c b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ p_915 ∨ b^{5, 184}_0 c in DIMACS: 8975 8976 8977 915 8978 0 8975 8976 8977 915 -8979 0 8975 8976 8977 915 8980 0 c -1-1 --> -2 c ( b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ b^{5, 183}_0 ∧ -p_915) -> ( b^{5, 184}_2 ∧ b^{5, 184}_1 ∧ -b^{5, 184}_0) c in CNF: c -b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ p_915 ∨ b^{5, 184}_2 c -b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ p_915 ∨ b^{5, 184}_1 c -b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ p_915 ∨ -b^{5, 184}_0 c in DIMACS: -8975 8976 -8977 915 8978 0 -8975 8976 -8977 915 8979 0 -8975 8976 -8977 915 -8980 0 c -2-1 --> break c ( b^{5, 183}_2 ∧ b^{5, 183}_1 ∧ -b^{5, 183}_0 ∧ -p_915) -> break c in CNF: c -b^{5, 183}_2 ∨ -b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ p_915 ∨ break c in DIMACS: -8975 -8976 8977 915 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 183}_2 ∧ -b^{5, 183}_1 ∧ -b^{5, 183}_0 ∧ true) c in CNF: c -b^{5, 183}_2 ∨ b^{5, 183}_1 ∨ b^{5, 183}_0 ∨ false c in DIMACS: -8975 8976 8977 0 c 3 does not represent an automaton state. c -(-b^{5, 183}_2 ∧ b^{5, 183}_1 ∧ b^{5, 183}_0 ∧ true) c in CNF: c b^{5, 183}_2 ∨ -b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ false c in DIMACS: 8975 -8976 -8977 0 c -3 does not represent an automaton state. c -( b^{5, 183}_2 ∧ b^{5, 183}_1 ∧ b^{5, 183}_0 ∧ true) c in CNF: c -b^{5, 183}_2 ∨ -b^{5, 183}_1 ∨ -b^{5, 183}_0 ∨ false c in DIMACS: -8975 -8976 -8977 0 c i = 184 c -2+1 --> -1 c ( b^{5, 184}_2 ∧ b^{5, 184}_1 ∧ -b^{5, 184}_0 ∧ p_920) -> ( b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ b^{5, 185}_0) c in CNF: c -b^{5, 184}_2 ∨ -b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ -p_920 ∨ b^{5, 185}_2 c -b^{5, 184}_2 ∨ -b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ -p_920 ∨ -b^{5, 185}_1 c -b^{5, 184}_2 ∨ -b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ -p_920 ∨ b^{5, 185}_0 c in DIMACS: -8978 -8979 8980 -920 8981 0 -8978 -8979 8980 -920 -8982 0 -8978 -8979 8980 -920 8983 0 c -1+1 --> 0 c ( b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ b^{5, 184}_0 ∧ p_920) -> (-b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ -b^{5, 185}_0) c in CNF: c -b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ -p_920 ∨ -b^{5, 185}_2 c -b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ -p_920 ∨ -b^{5, 185}_1 c -b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ -p_920 ∨ -b^{5, 185}_0 c in DIMACS: -8978 8979 -8980 -920 -8981 0 -8978 8979 -8980 -920 -8982 0 -8978 8979 -8980 -920 -8983 0 c 0+1 --> 1 c (-b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ -b^{5, 184}_0 ∧ p_920) -> (-b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ b^{5, 185}_0) c in CNF: c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ -p_920 ∨ -b^{5, 185}_2 c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ -p_920 ∨ -b^{5, 185}_1 c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ -p_920 ∨ b^{5, 185}_0 c in DIMACS: 8978 8979 8980 -920 -8981 0 8978 8979 8980 -920 -8982 0 8978 8979 8980 -920 8983 0 c 1+1 --> 2 c (-b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ b^{5, 184}_0 ∧ p_920) -> (-b^{5, 185}_2 ∧ b^{5, 185}_1 ∧ -b^{5, 185}_0) c in CNF: c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ -p_920 ∨ -b^{5, 185}_2 c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ -p_920 ∨ b^{5, 185}_1 c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ -p_920 ∨ -b^{5, 185}_0 c in DIMACS: 8978 8979 -8980 -920 -8981 0 8978 8979 -8980 -920 8982 0 8978 8979 -8980 -920 -8983 0 c 2+1 --> break c (-b^{5, 184}_2 ∧ b^{5, 184}_1 ∧ -b^{5, 184}_0 ∧ p_920) -> break c in CNF: c b^{5, 184}_2 ∨ -b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ -p_920 ∨ break c in DIMACS: 8978 -8979 8980 -920 1162 0 c 2-1 --> 1 c (-b^{5, 184}_2 ∧ b^{5, 184}_1 ∧ -b^{5, 184}_0 ∧ -p_920) -> (-b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ b^{5, 185}_0) c in CNF: c b^{5, 184}_2 ∨ -b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ p_920 ∨ -b^{5, 185}_2 c b^{5, 184}_2 ∨ -b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ p_920 ∨ -b^{5, 185}_1 c b^{5, 184}_2 ∨ -b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ p_920 ∨ b^{5, 185}_0 c in DIMACS: 8978 -8979 8980 920 -8981 0 8978 -8979 8980 920 -8982 0 8978 -8979 8980 920 8983 0 c 1-1 --> 0 c (-b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ b^{5, 184}_0 ∧ -p_920) -> (-b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ -b^{5, 185}_0) c in CNF: c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ p_920 ∨ -b^{5, 185}_2 c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ p_920 ∨ -b^{5, 185}_1 c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ p_920 ∨ -b^{5, 185}_0 c in DIMACS: 8978 8979 -8980 920 -8981 0 8978 8979 -8980 920 -8982 0 8978 8979 -8980 920 -8983 0 c 0-1 --> -1 c (-b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ -b^{5, 184}_0 ∧ -p_920) -> ( b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ b^{5, 185}_0) c in CNF: c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ p_920 ∨ b^{5, 185}_2 c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ p_920 ∨ -b^{5, 185}_1 c b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ p_920 ∨ b^{5, 185}_0 c in DIMACS: 8978 8979 8980 920 8981 0 8978 8979 8980 920 -8982 0 8978 8979 8980 920 8983 0 c -1-1 --> -2 c ( b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ b^{5, 184}_0 ∧ -p_920) -> ( b^{5, 185}_2 ∧ b^{5, 185}_1 ∧ -b^{5, 185}_0) c in CNF: c -b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ p_920 ∨ b^{5, 185}_2 c -b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ p_920 ∨ b^{5, 185}_1 c -b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ p_920 ∨ -b^{5, 185}_0 c in DIMACS: -8978 8979 -8980 920 8981 0 -8978 8979 -8980 920 8982 0 -8978 8979 -8980 920 -8983 0 c -2-1 --> break c ( b^{5, 184}_2 ∧ b^{5, 184}_1 ∧ -b^{5, 184}_0 ∧ -p_920) -> break c in CNF: c -b^{5, 184}_2 ∨ -b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ p_920 ∨ break c in DIMACS: -8978 -8979 8980 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 184}_2 ∧ -b^{5, 184}_1 ∧ -b^{5, 184}_0 ∧ true) c in CNF: c -b^{5, 184}_2 ∨ b^{5, 184}_1 ∨ b^{5, 184}_0 ∨ false c in DIMACS: -8978 8979 8980 0 c 3 does not represent an automaton state. c -(-b^{5, 184}_2 ∧ b^{5, 184}_1 ∧ b^{5, 184}_0 ∧ true) c in CNF: c b^{5, 184}_2 ∨ -b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ false c in DIMACS: 8978 -8979 -8980 0 c -3 does not represent an automaton state. c -( b^{5, 184}_2 ∧ b^{5, 184}_1 ∧ b^{5, 184}_0 ∧ true) c in CNF: c -b^{5, 184}_2 ∨ -b^{5, 184}_1 ∨ -b^{5, 184}_0 ∨ false c in DIMACS: -8978 -8979 -8980 0 c i = 185 c -2+1 --> -1 c ( b^{5, 185}_2 ∧ b^{5, 185}_1 ∧ -b^{5, 185}_0 ∧ p_925) -> ( b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ b^{5, 186}_0) c in CNF: c -b^{5, 185}_2 ∨ -b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ -p_925 ∨ b^{5, 186}_2 c -b^{5, 185}_2 ∨ -b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ -p_925 ∨ -b^{5, 186}_1 c -b^{5, 185}_2 ∨ -b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ -p_925 ∨ b^{5, 186}_0 c in DIMACS: -8981 -8982 8983 -925 8984 0 -8981 -8982 8983 -925 -8985 0 -8981 -8982 8983 -925 8986 0 c -1+1 --> 0 c ( b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ b^{5, 185}_0 ∧ p_925) -> (-b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ -b^{5, 186}_0) c in CNF: c -b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ -p_925 ∨ -b^{5, 186}_2 c -b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ -p_925 ∨ -b^{5, 186}_1 c -b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ -p_925 ∨ -b^{5, 186}_0 c in DIMACS: -8981 8982 -8983 -925 -8984 0 -8981 8982 -8983 -925 -8985 0 -8981 8982 -8983 -925 -8986 0 c 0+1 --> 1 c (-b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ -b^{5, 185}_0 ∧ p_925) -> (-b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ b^{5, 186}_0) c in CNF: c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ -p_925 ∨ -b^{5, 186}_2 c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ -p_925 ∨ -b^{5, 186}_1 c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ -p_925 ∨ b^{5, 186}_0 c in DIMACS: 8981 8982 8983 -925 -8984 0 8981 8982 8983 -925 -8985 0 8981 8982 8983 -925 8986 0 c 1+1 --> 2 c (-b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ b^{5, 185}_0 ∧ p_925) -> (-b^{5, 186}_2 ∧ b^{5, 186}_1 ∧ -b^{5, 186}_0) c in CNF: c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ -p_925 ∨ -b^{5, 186}_2 c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ -p_925 ∨ b^{5, 186}_1 c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ -p_925 ∨ -b^{5, 186}_0 c in DIMACS: 8981 8982 -8983 -925 -8984 0 8981 8982 -8983 -925 8985 0 8981 8982 -8983 -925 -8986 0 c 2+1 --> break c (-b^{5, 185}_2 ∧ b^{5, 185}_1 ∧ -b^{5, 185}_0 ∧ p_925) -> break c in CNF: c b^{5, 185}_2 ∨ -b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ -p_925 ∨ break c in DIMACS: 8981 -8982 8983 -925 1162 0 c 2-1 --> 1 c (-b^{5, 185}_2 ∧ b^{5, 185}_1 ∧ -b^{5, 185}_0 ∧ -p_925) -> (-b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ b^{5, 186}_0) c in CNF: c b^{5, 185}_2 ∨ -b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ p_925 ∨ -b^{5, 186}_2 c b^{5, 185}_2 ∨ -b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ p_925 ∨ -b^{5, 186}_1 c b^{5, 185}_2 ∨ -b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ p_925 ∨ b^{5, 186}_0 c in DIMACS: 8981 -8982 8983 925 -8984 0 8981 -8982 8983 925 -8985 0 8981 -8982 8983 925 8986 0 c 1-1 --> 0 c (-b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ b^{5, 185}_0 ∧ -p_925) -> (-b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ -b^{5, 186}_0) c in CNF: c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ p_925 ∨ -b^{5, 186}_2 c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ p_925 ∨ -b^{5, 186}_1 c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ p_925 ∨ -b^{5, 186}_0 c in DIMACS: 8981 8982 -8983 925 -8984 0 8981 8982 -8983 925 -8985 0 8981 8982 -8983 925 -8986 0 c 0-1 --> -1 c (-b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ -b^{5, 185}_0 ∧ -p_925) -> ( b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ b^{5, 186}_0) c in CNF: c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ p_925 ∨ b^{5, 186}_2 c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ p_925 ∨ -b^{5, 186}_1 c b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ p_925 ∨ b^{5, 186}_0 c in DIMACS: 8981 8982 8983 925 8984 0 8981 8982 8983 925 -8985 0 8981 8982 8983 925 8986 0 c -1-1 --> -2 c ( b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ b^{5, 185}_0 ∧ -p_925) -> ( b^{5, 186}_2 ∧ b^{5, 186}_1 ∧ -b^{5, 186}_0) c in CNF: c -b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ p_925 ∨ b^{5, 186}_2 c -b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ p_925 ∨ b^{5, 186}_1 c -b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ p_925 ∨ -b^{5, 186}_0 c in DIMACS: -8981 8982 -8983 925 8984 0 -8981 8982 -8983 925 8985 0 -8981 8982 -8983 925 -8986 0 c -2-1 --> break c ( b^{5, 185}_2 ∧ b^{5, 185}_1 ∧ -b^{5, 185}_0 ∧ -p_925) -> break c in CNF: c -b^{5, 185}_2 ∨ -b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ p_925 ∨ break c in DIMACS: -8981 -8982 8983 925 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 185}_2 ∧ -b^{5, 185}_1 ∧ -b^{5, 185}_0 ∧ true) c in CNF: c -b^{5, 185}_2 ∨ b^{5, 185}_1 ∨ b^{5, 185}_0 ∨ false c in DIMACS: -8981 8982 8983 0 c 3 does not represent an automaton state. c -(-b^{5, 185}_2 ∧ b^{5, 185}_1 ∧ b^{5, 185}_0 ∧ true) c in CNF: c b^{5, 185}_2 ∨ -b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ false c in DIMACS: 8981 -8982 -8983 0 c -3 does not represent an automaton state. c -( b^{5, 185}_2 ∧ b^{5, 185}_1 ∧ b^{5, 185}_0 ∧ true) c in CNF: c -b^{5, 185}_2 ∨ -b^{5, 185}_1 ∨ -b^{5, 185}_0 ∨ false c in DIMACS: -8981 -8982 -8983 0 c i = 186 c -2+1 --> -1 c ( b^{5, 186}_2 ∧ b^{5, 186}_1 ∧ -b^{5, 186}_0 ∧ p_930) -> ( b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ b^{5, 187}_0) c in CNF: c -b^{5, 186}_2 ∨ -b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ -p_930 ∨ b^{5, 187}_2 c -b^{5, 186}_2 ∨ -b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ -p_930 ∨ -b^{5, 187}_1 c -b^{5, 186}_2 ∨ -b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ -p_930 ∨ b^{5, 187}_0 c in DIMACS: -8984 -8985 8986 -930 8987 0 -8984 -8985 8986 -930 -8988 0 -8984 -8985 8986 -930 8989 0 c -1+1 --> 0 c ( b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ b^{5, 186}_0 ∧ p_930) -> (-b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ -b^{5, 187}_0) c in CNF: c -b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ -p_930 ∨ -b^{5, 187}_2 c -b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ -p_930 ∨ -b^{5, 187}_1 c -b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ -p_930 ∨ -b^{5, 187}_0 c in DIMACS: -8984 8985 -8986 -930 -8987 0 -8984 8985 -8986 -930 -8988 0 -8984 8985 -8986 -930 -8989 0 c 0+1 --> 1 c (-b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ -b^{5, 186}_0 ∧ p_930) -> (-b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ b^{5, 187}_0) c in CNF: c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ -p_930 ∨ -b^{5, 187}_2 c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ -p_930 ∨ -b^{5, 187}_1 c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ -p_930 ∨ b^{5, 187}_0 c in DIMACS: 8984 8985 8986 -930 -8987 0 8984 8985 8986 -930 -8988 0 8984 8985 8986 -930 8989 0 c 1+1 --> 2 c (-b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ b^{5, 186}_0 ∧ p_930) -> (-b^{5, 187}_2 ∧ b^{5, 187}_1 ∧ -b^{5, 187}_0) c in CNF: c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ -p_930 ∨ -b^{5, 187}_2 c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ -p_930 ∨ b^{5, 187}_1 c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ -p_930 ∨ -b^{5, 187}_0 c in DIMACS: 8984 8985 -8986 -930 -8987 0 8984 8985 -8986 -930 8988 0 8984 8985 -8986 -930 -8989 0 c 2+1 --> break c (-b^{5, 186}_2 ∧ b^{5, 186}_1 ∧ -b^{5, 186}_0 ∧ p_930) -> break c in CNF: c b^{5, 186}_2 ∨ -b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ -p_930 ∨ break c in DIMACS: 8984 -8985 8986 -930 1162 0 c 2-1 --> 1 c (-b^{5, 186}_2 ∧ b^{5, 186}_1 ∧ -b^{5, 186}_0 ∧ -p_930) -> (-b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ b^{5, 187}_0) c in CNF: c b^{5, 186}_2 ∨ -b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ p_930 ∨ -b^{5, 187}_2 c b^{5, 186}_2 ∨ -b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ p_930 ∨ -b^{5, 187}_1 c b^{5, 186}_2 ∨ -b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ p_930 ∨ b^{5, 187}_0 c in DIMACS: 8984 -8985 8986 930 -8987 0 8984 -8985 8986 930 -8988 0 8984 -8985 8986 930 8989 0 c 1-1 --> 0 c (-b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ b^{5, 186}_0 ∧ -p_930) -> (-b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ -b^{5, 187}_0) c in CNF: c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ p_930 ∨ -b^{5, 187}_2 c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ p_930 ∨ -b^{5, 187}_1 c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ p_930 ∨ -b^{5, 187}_0 c in DIMACS: 8984 8985 -8986 930 -8987 0 8984 8985 -8986 930 -8988 0 8984 8985 -8986 930 -8989 0 c 0-1 --> -1 c (-b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ -b^{5, 186}_0 ∧ -p_930) -> ( b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ b^{5, 187}_0) c in CNF: c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ p_930 ∨ b^{5, 187}_2 c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ p_930 ∨ -b^{5, 187}_1 c b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ p_930 ∨ b^{5, 187}_0 c in DIMACS: 8984 8985 8986 930 8987 0 8984 8985 8986 930 -8988 0 8984 8985 8986 930 8989 0 c -1-1 --> -2 c ( b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ b^{5, 186}_0 ∧ -p_930) -> ( b^{5, 187}_2 ∧ b^{5, 187}_1 ∧ -b^{5, 187}_0) c in CNF: c -b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ p_930 ∨ b^{5, 187}_2 c -b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ p_930 ∨ b^{5, 187}_1 c -b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ p_930 ∨ -b^{5, 187}_0 c in DIMACS: -8984 8985 -8986 930 8987 0 -8984 8985 -8986 930 8988 0 -8984 8985 -8986 930 -8989 0 c -2-1 --> break c ( b^{5, 186}_2 ∧ b^{5, 186}_1 ∧ -b^{5, 186}_0 ∧ -p_930) -> break c in CNF: c -b^{5, 186}_2 ∨ -b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ p_930 ∨ break c in DIMACS: -8984 -8985 8986 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 186}_2 ∧ -b^{5, 186}_1 ∧ -b^{5, 186}_0 ∧ true) c in CNF: c -b^{5, 186}_2 ∨ b^{5, 186}_1 ∨ b^{5, 186}_0 ∨ false c in DIMACS: -8984 8985 8986 0 c 3 does not represent an automaton state. c -(-b^{5, 186}_2 ∧ b^{5, 186}_1 ∧ b^{5, 186}_0 ∧ true) c in CNF: c b^{5, 186}_2 ∨ -b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ false c in DIMACS: 8984 -8985 -8986 0 c -3 does not represent an automaton state. c -( b^{5, 186}_2 ∧ b^{5, 186}_1 ∧ b^{5, 186}_0 ∧ true) c in CNF: c -b^{5, 186}_2 ∨ -b^{5, 186}_1 ∨ -b^{5, 186}_0 ∨ false c in DIMACS: -8984 -8985 -8986 0 c i = 187 c -2+1 --> -1 c ( b^{5, 187}_2 ∧ b^{5, 187}_1 ∧ -b^{5, 187}_0 ∧ p_935) -> ( b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ b^{5, 188}_0) c in CNF: c -b^{5, 187}_2 ∨ -b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ -p_935 ∨ b^{5, 188}_2 c -b^{5, 187}_2 ∨ -b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ -p_935 ∨ -b^{5, 188}_1 c -b^{5, 187}_2 ∨ -b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ -p_935 ∨ b^{5, 188}_0 c in DIMACS: -8987 -8988 8989 -935 8990 0 -8987 -8988 8989 -935 -8991 0 -8987 -8988 8989 -935 8992 0 c -1+1 --> 0 c ( b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ b^{5, 187}_0 ∧ p_935) -> (-b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ -b^{5, 188}_0) c in CNF: c -b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ -p_935 ∨ -b^{5, 188}_2 c -b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ -p_935 ∨ -b^{5, 188}_1 c -b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ -p_935 ∨ -b^{5, 188}_0 c in DIMACS: -8987 8988 -8989 -935 -8990 0 -8987 8988 -8989 -935 -8991 0 -8987 8988 -8989 -935 -8992 0 c 0+1 --> 1 c (-b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ -b^{5, 187}_0 ∧ p_935) -> (-b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ b^{5, 188}_0) c in CNF: c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ -p_935 ∨ -b^{5, 188}_2 c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ -p_935 ∨ -b^{5, 188}_1 c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ -p_935 ∨ b^{5, 188}_0 c in DIMACS: 8987 8988 8989 -935 -8990 0 8987 8988 8989 -935 -8991 0 8987 8988 8989 -935 8992 0 c 1+1 --> 2 c (-b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ b^{5, 187}_0 ∧ p_935) -> (-b^{5, 188}_2 ∧ b^{5, 188}_1 ∧ -b^{5, 188}_0) c in CNF: c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ -p_935 ∨ -b^{5, 188}_2 c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ -p_935 ∨ b^{5, 188}_1 c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ -p_935 ∨ -b^{5, 188}_0 c in DIMACS: 8987 8988 -8989 -935 -8990 0 8987 8988 -8989 -935 8991 0 8987 8988 -8989 -935 -8992 0 c 2+1 --> break c (-b^{5, 187}_2 ∧ b^{5, 187}_1 ∧ -b^{5, 187}_0 ∧ p_935) -> break c in CNF: c b^{5, 187}_2 ∨ -b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ -p_935 ∨ break c in DIMACS: 8987 -8988 8989 -935 1162 0 c 2-1 --> 1 c (-b^{5, 187}_2 ∧ b^{5, 187}_1 ∧ -b^{5, 187}_0 ∧ -p_935) -> (-b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ b^{5, 188}_0) c in CNF: c b^{5, 187}_2 ∨ -b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ p_935 ∨ -b^{5, 188}_2 c b^{5, 187}_2 ∨ -b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ p_935 ∨ -b^{5, 188}_1 c b^{5, 187}_2 ∨ -b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ p_935 ∨ b^{5, 188}_0 c in DIMACS: 8987 -8988 8989 935 -8990 0 8987 -8988 8989 935 -8991 0 8987 -8988 8989 935 8992 0 c 1-1 --> 0 c (-b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ b^{5, 187}_0 ∧ -p_935) -> (-b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ -b^{5, 188}_0) c in CNF: c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ p_935 ∨ -b^{5, 188}_2 c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ p_935 ∨ -b^{5, 188}_1 c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ p_935 ∨ -b^{5, 188}_0 c in DIMACS: 8987 8988 -8989 935 -8990 0 8987 8988 -8989 935 -8991 0 8987 8988 -8989 935 -8992 0 c 0-1 --> -1 c (-b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ -b^{5, 187}_0 ∧ -p_935) -> ( b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ b^{5, 188}_0) c in CNF: c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ p_935 ∨ b^{5, 188}_2 c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ p_935 ∨ -b^{5, 188}_1 c b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ p_935 ∨ b^{5, 188}_0 c in DIMACS: 8987 8988 8989 935 8990 0 8987 8988 8989 935 -8991 0 8987 8988 8989 935 8992 0 c -1-1 --> -2 c ( b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ b^{5, 187}_0 ∧ -p_935) -> ( b^{5, 188}_2 ∧ b^{5, 188}_1 ∧ -b^{5, 188}_0) c in CNF: c -b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ p_935 ∨ b^{5, 188}_2 c -b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ p_935 ∨ b^{5, 188}_1 c -b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ p_935 ∨ -b^{5, 188}_0 c in DIMACS: -8987 8988 -8989 935 8990 0 -8987 8988 -8989 935 8991 0 -8987 8988 -8989 935 -8992 0 c -2-1 --> break c ( b^{5, 187}_2 ∧ b^{5, 187}_1 ∧ -b^{5, 187}_0 ∧ -p_935) -> break c in CNF: c -b^{5, 187}_2 ∨ -b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ p_935 ∨ break c in DIMACS: -8987 -8988 8989 935 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 187}_2 ∧ -b^{5, 187}_1 ∧ -b^{5, 187}_0 ∧ true) c in CNF: c -b^{5, 187}_2 ∨ b^{5, 187}_1 ∨ b^{5, 187}_0 ∨ false c in DIMACS: -8987 8988 8989 0 c 3 does not represent an automaton state. c -(-b^{5, 187}_2 ∧ b^{5, 187}_1 ∧ b^{5, 187}_0 ∧ true) c in CNF: c b^{5, 187}_2 ∨ -b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ false c in DIMACS: 8987 -8988 -8989 0 c -3 does not represent an automaton state. c -( b^{5, 187}_2 ∧ b^{5, 187}_1 ∧ b^{5, 187}_0 ∧ true) c in CNF: c -b^{5, 187}_2 ∨ -b^{5, 187}_1 ∨ -b^{5, 187}_0 ∨ false c in DIMACS: -8987 -8988 -8989 0 c i = 188 c -2+1 --> -1 c ( b^{5, 188}_2 ∧ b^{5, 188}_1 ∧ -b^{5, 188}_0 ∧ p_940) -> ( b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ b^{5, 189}_0) c in CNF: c -b^{5, 188}_2 ∨ -b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ -p_940 ∨ b^{5, 189}_2 c -b^{5, 188}_2 ∨ -b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ -p_940 ∨ -b^{5, 189}_1 c -b^{5, 188}_2 ∨ -b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ -p_940 ∨ b^{5, 189}_0 c in DIMACS: -8990 -8991 8992 -940 8993 0 -8990 -8991 8992 -940 -8994 0 -8990 -8991 8992 -940 8995 0 c -1+1 --> 0 c ( b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ b^{5, 188}_0 ∧ p_940) -> (-b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ -b^{5, 189}_0) c in CNF: c -b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ -p_940 ∨ -b^{5, 189}_2 c -b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ -p_940 ∨ -b^{5, 189}_1 c -b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ -p_940 ∨ -b^{5, 189}_0 c in DIMACS: -8990 8991 -8992 -940 -8993 0 -8990 8991 -8992 -940 -8994 0 -8990 8991 -8992 -940 -8995 0 c 0+1 --> 1 c (-b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ -b^{5, 188}_0 ∧ p_940) -> (-b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ b^{5, 189}_0) c in CNF: c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ -p_940 ∨ -b^{5, 189}_2 c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ -p_940 ∨ -b^{5, 189}_1 c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ -p_940 ∨ b^{5, 189}_0 c in DIMACS: 8990 8991 8992 -940 -8993 0 8990 8991 8992 -940 -8994 0 8990 8991 8992 -940 8995 0 c 1+1 --> 2 c (-b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ b^{5, 188}_0 ∧ p_940) -> (-b^{5, 189}_2 ∧ b^{5, 189}_1 ∧ -b^{5, 189}_0) c in CNF: c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ -p_940 ∨ -b^{5, 189}_2 c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ -p_940 ∨ b^{5, 189}_1 c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ -p_940 ∨ -b^{5, 189}_0 c in DIMACS: 8990 8991 -8992 -940 -8993 0 8990 8991 -8992 -940 8994 0 8990 8991 -8992 -940 -8995 0 c 2+1 --> break c (-b^{5, 188}_2 ∧ b^{5, 188}_1 ∧ -b^{5, 188}_0 ∧ p_940) -> break c in CNF: c b^{5, 188}_2 ∨ -b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ -p_940 ∨ break c in DIMACS: 8990 -8991 8992 -940 1162 0 c 2-1 --> 1 c (-b^{5, 188}_2 ∧ b^{5, 188}_1 ∧ -b^{5, 188}_0 ∧ -p_940) -> (-b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ b^{5, 189}_0) c in CNF: c b^{5, 188}_2 ∨ -b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ p_940 ∨ -b^{5, 189}_2 c b^{5, 188}_2 ∨ -b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ p_940 ∨ -b^{5, 189}_1 c b^{5, 188}_2 ∨ -b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ p_940 ∨ b^{5, 189}_0 c in DIMACS: 8990 -8991 8992 940 -8993 0 8990 -8991 8992 940 -8994 0 8990 -8991 8992 940 8995 0 c 1-1 --> 0 c (-b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ b^{5, 188}_0 ∧ -p_940) -> (-b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ -b^{5, 189}_0) c in CNF: c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ p_940 ∨ -b^{5, 189}_2 c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ p_940 ∨ -b^{5, 189}_1 c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ p_940 ∨ -b^{5, 189}_0 c in DIMACS: 8990 8991 -8992 940 -8993 0 8990 8991 -8992 940 -8994 0 8990 8991 -8992 940 -8995 0 c 0-1 --> -1 c (-b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ -b^{5, 188}_0 ∧ -p_940) -> ( b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ b^{5, 189}_0) c in CNF: c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ p_940 ∨ b^{5, 189}_2 c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ p_940 ∨ -b^{5, 189}_1 c b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ p_940 ∨ b^{5, 189}_0 c in DIMACS: 8990 8991 8992 940 8993 0 8990 8991 8992 940 -8994 0 8990 8991 8992 940 8995 0 c -1-1 --> -2 c ( b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ b^{5, 188}_0 ∧ -p_940) -> ( b^{5, 189}_2 ∧ b^{5, 189}_1 ∧ -b^{5, 189}_0) c in CNF: c -b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ p_940 ∨ b^{5, 189}_2 c -b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ p_940 ∨ b^{5, 189}_1 c -b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ p_940 ∨ -b^{5, 189}_0 c in DIMACS: -8990 8991 -8992 940 8993 0 -8990 8991 -8992 940 8994 0 -8990 8991 -8992 940 -8995 0 c -2-1 --> break c ( b^{5, 188}_2 ∧ b^{5, 188}_1 ∧ -b^{5, 188}_0 ∧ -p_940) -> break c in CNF: c -b^{5, 188}_2 ∨ -b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ p_940 ∨ break c in DIMACS: -8990 -8991 8992 940 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 188}_2 ∧ -b^{5, 188}_1 ∧ -b^{5, 188}_0 ∧ true) c in CNF: c -b^{5, 188}_2 ∨ b^{5, 188}_1 ∨ b^{5, 188}_0 ∨ false c in DIMACS: -8990 8991 8992 0 c 3 does not represent an automaton state. c -(-b^{5, 188}_2 ∧ b^{5, 188}_1 ∧ b^{5, 188}_0 ∧ true) c in CNF: c b^{5, 188}_2 ∨ -b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ false c in DIMACS: 8990 -8991 -8992 0 c -3 does not represent an automaton state. c -( b^{5, 188}_2 ∧ b^{5, 188}_1 ∧ b^{5, 188}_0 ∧ true) c in CNF: c -b^{5, 188}_2 ∨ -b^{5, 188}_1 ∨ -b^{5, 188}_0 ∨ false c in DIMACS: -8990 -8991 -8992 0 c i = 189 c -2+1 --> -1 c ( b^{5, 189}_2 ∧ b^{5, 189}_1 ∧ -b^{5, 189}_0 ∧ p_945) -> ( b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ b^{5, 190}_0) c in CNF: c -b^{5, 189}_2 ∨ -b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ -p_945 ∨ b^{5, 190}_2 c -b^{5, 189}_2 ∨ -b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ -p_945 ∨ -b^{5, 190}_1 c -b^{5, 189}_2 ∨ -b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ -p_945 ∨ b^{5, 190}_0 c in DIMACS: -8993 -8994 8995 -945 8996 0 -8993 -8994 8995 -945 -8997 0 -8993 -8994 8995 -945 8998 0 c -1+1 --> 0 c ( b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ b^{5, 189}_0 ∧ p_945) -> (-b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ -b^{5, 190}_0) c in CNF: c -b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ -p_945 ∨ -b^{5, 190}_2 c -b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ -p_945 ∨ -b^{5, 190}_1 c -b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ -p_945 ∨ -b^{5, 190}_0 c in DIMACS: -8993 8994 -8995 -945 -8996 0 -8993 8994 -8995 -945 -8997 0 -8993 8994 -8995 -945 -8998 0 c 0+1 --> 1 c (-b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ -b^{5, 189}_0 ∧ p_945) -> (-b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ b^{5, 190}_0) c in CNF: c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ -p_945 ∨ -b^{5, 190}_2 c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ -p_945 ∨ -b^{5, 190}_1 c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ -p_945 ∨ b^{5, 190}_0 c in DIMACS: 8993 8994 8995 -945 -8996 0 8993 8994 8995 -945 -8997 0 8993 8994 8995 -945 8998 0 c 1+1 --> 2 c (-b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ b^{5, 189}_0 ∧ p_945) -> (-b^{5, 190}_2 ∧ b^{5, 190}_1 ∧ -b^{5, 190}_0) c in CNF: c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ -p_945 ∨ -b^{5, 190}_2 c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ -p_945 ∨ b^{5, 190}_1 c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ -p_945 ∨ -b^{5, 190}_0 c in DIMACS: 8993 8994 -8995 -945 -8996 0 8993 8994 -8995 -945 8997 0 8993 8994 -8995 -945 -8998 0 c 2+1 --> break c (-b^{5, 189}_2 ∧ b^{5, 189}_1 ∧ -b^{5, 189}_0 ∧ p_945) -> break c in CNF: c b^{5, 189}_2 ∨ -b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ -p_945 ∨ break c in DIMACS: 8993 -8994 8995 -945 1162 0 c 2-1 --> 1 c (-b^{5, 189}_2 ∧ b^{5, 189}_1 ∧ -b^{5, 189}_0 ∧ -p_945) -> (-b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ b^{5, 190}_0) c in CNF: c b^{5, 189}_2 ∨ -b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ p_945 ∨ -b^{5, 190}_2 c b^{5, 189}_2 ∨ -b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ p_945 ∨ -b^{5, 190}_1 c b^{5, 189}_2 ∨ -b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ p_945 ∨ b^{5, 190}_0 c in DIMACS: 8993 -8994 8995 945 -8996 0 8993 -8994 8995 945 -8997 0 8993 -8994 8995 945 8998 0 c 1-1 --> 0 c (-b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ b^{5, 189}_0 ∧ -p_945) -> (-b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ -b^{5, 190}_0) c in CNF: c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ p_945 ∨ -b^{5, 190}_2 c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ p_945 ∨ -b^{5, 190}_1 c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ p_945 ∨ -b^{5, 190}_0 c in DIMACS: 8993 8994 -8995 945 -8996 0 8993 8994 -8995 945 -8997 0 8993 8994 -8995 945 -8998 0 c 0-1 --> -1 c (-b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ -b^{5, 189}_0 ∧ -p_945) -> ( b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ b^{5, 190}_0) c in CNF: c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ p_945 ∨ b^{5, 190}_2 c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ p_945 ∨ -b^{5, 190}_1 c b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ p_945 ∨ b^{5, 190}_0 c in DIMACS: 8993 8994 8995 945 8996 0 8993 8994 8995 945 -8997 0 8993 8994 8995 945 8998 0 c -1-1 --> -2 c ( b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ b^{5, 189}_0 ∧ -p_945) -> ( b^{5, 190}_2 ∧ b^{5, 190}_1 ∧ -b^{5, 190}_0) c in CNF: c -b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ p_945 ∨ b^{5, 190}_2 c -b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ p_945 ∨ b^{5, 190}_1 c -b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ p_945 ∨ -b^{5, 190}_0 c in DIMACS: -8993 8994 -8995 945 8996 0 -8993 8994 -8995 945 8997 0 -8993 8994 -8995 945 -8998 0 c -2-1 --> break c ( b^{5, 189}_2 ∧ b^{5, 189}_1 ∧ -b^{5, 189}_0 ∧ -p_945) -> break c in CNF: c -b^{5, 189}_2 ∨ -b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ p_945 ∨ break c in DIMACS: -8993 -8994 8995 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 189}_2 ∧ -b^{5, 189}_1 ∧ -b^{5, 189}_0 ∧ true) c in CNF: c -b^{5, 189}_2 ∨ b^{5, 189}_1 ∨ b^{5, 189}_0 ∨ false c in DIMACS: -8993 8994 8995 0 c 3 does not represent an automaton state. c -(-b^{5, 189}_2 ∧ b^{5, 189}_1 ∧ b^{5, 189}_0 ∧ true) c in CNF: c b^{5, 189}_2 ∨ -b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ false c in DIMACS: 8993 -8994 -8995 0 c -3 does not represent an automaton state. c -( b^{5, 189}_2 ∧ b^{5, 189}_1 ∧ b^{5, 189}_0 ∧ true) c in CNF: c -b^{5, 189}_2 ∨ -b^{5, 189}_1 ∨ -b^{5, 189}_0 ∨ false c in DIMACS: -8993 -8994 -8995 0 c i = 190 c -2+1 --> -1 c ( b^{5, 190}_2 ∧ b^{5, 190}_1 ∧ -b^{5, 190}_0 ∧ p_950) -> ( b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ b^{5, 191}_0) c in CNF: c -b^{5, 190}_2 ∨ -b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ -p_950 ∨ b^{5, 191}_2 c -b^{5, 190}_2 ∨ -b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ -p_950 ∨ -b^{5, 191}_1 c -b^{5, 190}_2 ∨ -b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ -p_950 ∨ b^{5, 191}_0 c in DIMACS: -8996 -8997 8998 -950 8999 0 -8996 -8997 8998 -950 -9000 0 -8996 -8997 8998 -950 9001 0 c -1+1 --> 0 c ( b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ b^{5, 190}_0 ∧ p_950) -> (-b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ -b^{5, 191}_0) c in CNF: c -b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ -p_950 ∨ -b^{5, 191}_2 c -b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ -p_950 ∨ -b^{5, 191}_1 c -b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ -p_950 ∨ -b^{5, 191}_0 c in DIMACS: -8996 8997 -8998 -950 -8999 0 -8996 8997 -8998 -950 -9000 0 -8996 8997 -8998 -950 -9001 0 c 0+1 --> 1 c (-b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ -b^{5, 190}_0 ∧ p_950) -> (-b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ b^{5, 191}_0) c in CNF: c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ -p_950 ∨ -b^{5, 191}_2 c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ -p_950 ∨ -b^{5, 191}_1 c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ -p_950 ∨ b^{5, 191}_0 c in DIMACS: 8996 8997 8998 -950 -8999 0 8996 8997 8998 -950 -9000 0 8996 8997 8998 -950 9001 0 c 1+1 --> 2 c (-b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ b^{5, 190}_0 ∧ p_950) -> (-b^{5, 191}_2 ∧ b^{5, 191}_1 ∧ -b^{5, 191}_0) c in CNF: c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ -p_950 ∨ -b^{5, 191}_2 c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ -p_950 ∨ b^{5, 191}_1 c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ -p_950 ∨ -b^{5, 191}_0 c in DIMACS: 8996 8997 -8998 -950 -8999 0 8996 8997 -8998 -950 9000 0 8996 8997 -8998 -950 -9001 0 c 2+1 --> break c (-b^{5, 190}_2 ∧ b^{5, 190}_1 ∧ -b^{5, 190}_0 ∧ p_950) -> break c in CNF: c b^{5, 190}_2 ∨ -b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ -p_950 ∨ break c in DIMACS: 8996 -8997 8998 -950 1162 0 c 2-1 --> 1 c (-b^{5, 190}_2 ∧ b^{5, 190}_1 ∧ -b^{5, 190}_0 ∧ -p_950) -> (-b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ b^{5, 191}_0) c in CNF: c b^{5, 190}_2 ∨ -b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ p_950 ∨ -b^{5, 191}_2 c b^{5, 190}_2 ∨ -b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ p_950 ∨ -b^{5, 191}_1 c b^{5, 190}_2 ∨ -b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ p_950 ∨ b^{5, 191}_0 c in DIMACS: 8996 -8997 8998 950 -8999 0 8996 -8997 8998 950 -9000 0 8996 -8997 8998 950 9001 0 c 1-1 --> 0 c (-b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ b^{5, 190}_0 ∧ -p_950) -> (-b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ -b^{5, 191}_0) c in CNF: c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ p_950 ∨ -b^{5, 191}_2 c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ p_950 ∨ -b^{5, 191}_1 c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ p_950 ∨ -b^{5, 191}_0 c in DIMACS: 8996 8997 -8998 950 -8999 0 8996 8997 -8998 950 -9000 0 8996 8997 -8998 950 -9001 0 c 0-1 --> -1 c (-b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ -b^{5, 190}_0 ∧ -p_950) -> ( b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ b^{5, 191}_0) c in CNF: c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ p_950 ∨ b^{5, 191}_2 c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ p_950 ∨ -b^{5, 191}_1 c b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ p_950 ∨ b^{5, 191}_0 c in DIMACS: 8996 8997 8998 950 8999 0 8996 8997 8998 950 -9000 0 8996 8997 8998 950 9001 0 c -1-1 --> -2 c ( b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ b^{5, 190}_0 ∧ -p_950) -> ( b^{5, 191}_2 ∧ b^{5, 191}_1 ∧ -b^{5, 191}_0) c in CNF: c -b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ p_950 ∨ b^{5, 191}_2 c -b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ p_950 ∨ b^{5, 191}_1 c -b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ p_950 ∨ -b^{5, 191}_0 c in DIMACS: -8996 8997 -8998 950 8999 0 -8996 8997 -8998 950 9000 0 -8996 8997 -8998 950 -9001 0 c -2-1 --> break c ( b^{5, 190}_2 ∧ b^{5, 190}_1 ∧ -b^{5, 190}_0 ∧ -p_950) -> break c in CNF: c -b^{5, 190}_2 ∨ -b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ p_950 ∨ break c in DIMACS: -8996 -8997 8998 950 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 190}_2 ∧ -b^{5, 190}_1 ∧ -b^{5, 190}_0 ∧ true) c in CNF: c -b^{5, 190}_2 ∨ b^{5, 190}_1 ∨ b^{5, 190}_0 ∨ false c in DIMACS: -8996 8997 8998 0 c 3 does not represent an automaton state. c -(-b^{5, 190}_2 ∧ b^{5, 190}_1 ∧ b^{5, 190}_0 ∧ true) c in CNF: c b^{5, 190}_2 ∨ -b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ false c in DIMACS: 8996 -8997 -8998 0 c -3 does not represent an automaton state. c -( b^{5, 190}_2 ∧ b^{5, 190}_1 ∧ b^{5, 190}_0 ∧ true) c in CNF: c -b^{5, 190}_2 ∨ -b^{5, 190}_1 ∨ -b^{5, 190}_0 ∨ false c in DIMACS: -8996 -8997 -8998 0 c i = 191 c -2+1 --> -1 c ( b^{5, 191}_2 ∧ b^{5, 191}_1 ∧ -b^{5, 191}_0 ∧ p_955) -> ( b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ b^{5, 192}_0) c in CNF: c -b^{5, 191}_2 ∨ -b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ -p_955 ∨ b^{5, 192}_2 c -b^{5, 191}_2 ∨ -b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ -p_955 ∨ -b^{5, 192}_1 c -b^{5, 191}_2 ∨ -b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ -p_955 ∨ b^{5, 192}_0 c in DIMACS: -8999 -9000 9001 -955 9002 0 -8999 -9000 9001 -955 -9003 0 -8999 -9000 9001 -955 9004 0 c -1+1 --> 0 c ( b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ b^{5, 191}_0 ∧ p_955) -> (-b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ -b^{5, 192}_0) c in CNF: c -b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ -p_955 ∨ -b^{5, 192}_2 c -b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ -p_955 ∨ -b^{5, 192}_1 c -b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ -p_955 ∨ -b^{5, 192}_0 c in DIMACS: -8999 9000 -9001 -955 -9002 0 -8999 9000 -9001 -955 -9003 0 -8999 9000 -9001 -955 -9004 0 c 0+1 --> 1 c (-b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ -b^{5, 191}_0 ∧ p_955) -> (-b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ b^{5, 192}_0) c in CNF: c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ -p_955 ∨ -b^{5, 192}_2 c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ -p_955 ∨ -b^{5, 192}_1 c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ -p_955 ∨ b^{5, 192}_0 c in DIMACS: 8999 9000 9001 -955 -9002 0 8999 9000 9001 -955 -9003 0 8999 9000 9001 -955 9004 0 c 1+1 --> 2 c (-b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ b^{5, 191}_0 ∧ p_955) -> (-b^{5, 192}_2 ∧ b^{5, 192}_1 ∧ -b^{5, 192}_0) c in CNF: c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ -p_955 ∨ -b^{5, 192}_2 c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ -p_955 ∨ b^{5, 192}_1 c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ -p_955 ∨ -b^{5, 192}_0 c in DIMACS: 8999 9000 -9001 -955 -9002 0 8999 9000 -9001 -955 9003 0 8999 9000 -9001 -955 -9004 0 c 2+1 --> break c (-b^{5, 191}_2 ∧ b^{5, 191}_1 ∧ -b^{5, 191}_0 ∧ p_955) -> break c in CNF: c b^{5, 191}_2 ∨ -b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ -p_955 ∨ break c in DIMACS: 8999 -9000 9001 -955 1162 0 c 2-1 --> 1 c (-b^{5, 191}_2 ∧ b^{5, 191}_1 ∧ -b^{5, 191}_0 ∧ -p_955) -> (-b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ b^{5, 192}_0) c in CNF: c b^{5, 191}_2 ∨ -b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ p_955 ∨ -b^{5, 192}_2 c b^{5, 191}_2 ∨ -b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ p_955 ∨ -b^{5, 192}_1 c b^{5, 191}_2 ∨ -b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ p_955 ∨ b^{5, 192}_0 c in DIMACS: 8999 -9000 9001 955 -9002 0 8999 -9000 9001 955 -9003 0 8999 -9000 9001 955 9004 0 c 1-1 --> 0 c (-b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ b^{5, 191}_0 ∧ -p_955) -> (-b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ -b^{5, 192}_0) c in CNF: c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ p_955 ∨ -b^{5, 192}_2 c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ p_955 ∨ -b^{5, 192}_1 c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ p_955 ∨ -b^{5, 192}_0 c in DIMACS: 8999 9000 -9001 955 -9002 0 8999 9000 -9001 955 -9003 0 8999 9000 -9001 955 -9004 0 c 0-1 --> -1 c (-b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ -b^{5, 191}_0 ∧ -p_955) -> ( b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ b^{5, 192}_0) c in CNF: c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ p_955 ∨ b^{5, 192}_2 c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ p_955 ∨ -b^{5, 192}_1 c b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ p_955 ∨ b^{5, 192}_0 c in DIMACS: 8999 9000 9001 955 9002 0 8999 9000 9001 955 -9003 0 8999 9000 9001 955 9004 0 c -1-1 --> -2 c ( b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ b^{5, 191}_0 ∧ -p_955) -> ( b^{5, 192}_2 ∧ b^{5, 192}_1 ∧ -b^{5, 192}_0) c in CNF: c -b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ p_955 ∨ b^{5, 192}_2 c -b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ p_955 ∨ b^{5, 192}_1 c -b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ p_955 ∨ -b^{5, 192}_0 c in DIMACS: -8999 9000 -9001 955 9002 0 -8999 9000 -9001 955 9003 0 -8999 9000 -9001 955 -9004 0 c -2-1 --> break c ( b^{5, 191}_2 ∧ b^{5, 191}_1 ∧ -b^{5, 191}_0 ∧ -p_955) -> break c in CNF: c -b^{5, 191}_2 ∨ -b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ p_955 ∨ break c in DIMACS: -8999 -9000 9001 955 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 191}_2 ∧ -b^{5, 191}_1 ∧ -b^{5, 191}_0 ∧ true) c in CNF: c -b^{5, 191}_2 ∨ b^{5, 191}_1 ∨ b^{5, 191}_0 ∨ false c in DIMACS: -8999 9000 9001 0 c 3 does not represent an automaton state. c -(-b^{5, 191}_2 ∧ b^{5, 191}_1 ∧ b^{5, 191}_0 ∧ true) c in CNF: c b^{5, 191}_2 ∨ -b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ false c in DIMACS: 8999 -9000 -9001 0 c -3 does not represent an automaton state. c -( b^{5, 191}_2 ∧ b^{5, 191}_1 ∧ b^{5, 191}_0 ∧ true) c in CNF: c -b^{5, 191}_2 ∨ -b^{5, 191}_1 ∨ -b^{5, 191}_0 ∨ false c in DIMACS: -8999 -9000 -9001 0 c i = 192 c -2+1 --> -1 c ( b^{5, 192}_2 ∧ b^{5, 192}_1 ∧ -b^{5, 192}_0 ∧ p_960) -> ( b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ b^{5, 193}_0) c in CNF: c -b^{5, 192}_2 ∨ -b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ -p_960 ∨ b^{5, 193}_2 c -b^{5, 192}_2 ∨ -b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ -p_960 ∨ -b^{5, 193}_1 c -b^{5, 192}_2 ∨ -b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ -p_960 ∨ b^{5, 193}_0 c in DIMACS: -9002 -9003 9004 -960 9005 0 -9002 -9003 9004 -960 -9006 0 -9002 -9003 9004 -960 9007 0 c -1+1 --> 0 c ( b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ b^{5, 192}_0 ∧ p_960) -> (-b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ -b^{5, 193}_0) c in CNF: c -b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ -p_960 ∨ -b^{5, 193}_2 c -b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ -p_960 ∨ -b^{5, 193}_1 c -b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ -p_960 ∨ -b^{5, 193}_0 c in DIMACS: -9002 9003 -9004 -960 -9005 0 -9002 9003 -9004 -960 -9006 0 -9002 9003 -9004 -960 -9007 0 c 0+1 --> 1 c (-b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ -b^{5, 192}_0 ∧ p_960) -> (-b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ b^{5, 193}_0) c in CNF: c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ -p_960 ∨ -b^{5, 193}_2 c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ -p_960 ∨ -b^{5, 193}_1 c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ -p_960 ∨ b^{5, 193}_0 c in DIMACS: 9002 9003 9004 -960 -9005 0 9002 9003 9004 -960 -9006 0 9002 9003 9004 -960 9007 0 c 1+1 --> 2 c (-b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ b^{5, 192}_0 ∧ p_960) -> (-b^{5, 193}_2 ∧ b^{5, 193}_1 ∧ -b^{5, 193}_0) c in CNF: c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ -p_960 ∨ -b^{5, 193}_2 c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ -p_960 ∨ b^{5, 193}_1 c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ -p_960 ∨ -b^{5, 193}_0 c in DIMACS: 9002 9003 -9004 -960 -9005 0 9002 9003 -9004 -960 9006 0 9002 9003 -9004 -960 -9007 0 c 2+1 --> break c (-b^{5, 192}_2 ∧ b^{5, 192}_1 ∧ -b^{5, 192}_0 ∧ p_960) -> break c in CNF: c b^{5, 192}_2 ∨ -b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ -p_960 ∨ break c in DIMACS: 9002 -9003 9004 -960 1162 0 c 2-1 --> 1 c (-b^{5, 192}_2 ∧ b^{5, 192}_1 ∧ -b^{5, 192}_0 ∧ -p_960) -> (-b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ b^{5, 193}_0) c in CNF: c b^{5, 192}_2 ∨ -b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ p_960 ∨ -b^{5, 193}_2 c b^{5, 192}_2 ∨ -b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ p_960 ∨ -b^{5, 193}_1 c b^{5, 192}_2 ∨ -b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ p_960 ∨ b^{5, 193}_0 c in DIMACS: 9002 -9003 9004 960 -9005 0 9002 -9003 9004 960 -9006 0 9002 -9003 9004 960 9007 0 c 1-1 --> 0 c (-b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ b^{5, 192}_0 ∧ -p_960) -> (-b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ -b^{5, 193}_0) c in CNF: c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ p_960 ∨ -b^{5, 193}_2 c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ p_960 ∨ -b^{5, 193}_1 c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ p_960 ∨ -b^{5, 193}_0 c in DIMACS: 9002 9003 -9004 960 -9005 0 9002 9003 -9004 960 -9006 0 9002 9003 -9004 960 -9007 0 c 0-1 --> -1 c (-b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ -b^{5, 192}_0 ∧ -p_960) -> ( b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ b^{5, 193}_0) c in CNF: c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ p_960 ∨ b^{5, 193}_2 c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ p_960 ∨ -b^{5, 193}_1 c b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ p_960 ∨ b^{5, 193}_0 c in DIMACS: 9002 9003 9004 960 9005 0 9002 9003 9004 960 -9006 0 9002 9003 9004 960 9007 0 c -1-1 --> -2 c ( b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ b^{5, 192}_0 ∧ -p_960) -> ( b^{5, 193}_2 ∧ b^{5, 193}_1 ∧ -b^{5, 193}_0) c in CNF: c -b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ p_960 ∨ b^{5, 193}_2 c -b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ p_960 ∨ b^{5, 193}_1 c -b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ p_960 ∨ -b^{5, 193}_0 c in DIMACS: -9002 9003 -9004 960 9005 0 -9002 9003 -9004 960 9006 0 -9002 9003 -9004 960 -9007 0 c -2-1 --> break c ( b^{5, 192}_2 ∧ b^{5, 192}_1 ∧ -b^{5, 192}_0 ∧ -p_960) -> break c in CNF: c -b^{5, 192}_2 ∨ -b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ p_960 ∨ break c in DIMACS: -9002 -9003 9004 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 192}_2 ∧ -b^{5, 192}_1 ∧ -b^{5, 192}_0 ∧ true) c in CNF: c -b^{5, 192}_2 ∨ b^{5, 192}_1 ∨ b^{5, 192}_0 ∨ false c in DIMACS: -9002 9003 9004 0 c 3 does not represent an automaton state. c -(-b^{5, 192}_2 ∧ b^{5, 192}_1 ∧ b^{5, 192}_0 ∧ true) c in CNF: c b^{5, 192}_2 ∨ -b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ false c in DIMACS: 9002 -9003 -9004 0 c -3 does not represent an automaton state. c -( b^{5, 192}_2 ∧ b^{5, 192}_1 ∧ b^{5, 192}_0 ∧ true) c in CNF: c -b^{5, 192}_2 ∨ -b^{5, 192}_1 ∨ -b^{5, 192}_0 ∨ false c in DIMACS: -9002 -9003 -9004 0 c i = 193 c -2+1 --> -1 c ( b^{5, 193}_2 ∧ b^{5, 193}_1 ∧ -b^{5, 193}_0 ∧ p_965) -> ( b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ b^{5, 194}_0) c in CNF: c -b^{5, 193}_2 ∨ -b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ -p_965 ∨ b^{5, 194}_2 c -b^{5, 193}_2 ∨ -b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ -p_965 ∨ -b^{5, 194}_1 c -b^{5, 193}_2 ∨ -b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ -p_965 ∨ b^{5, 194}_0 c in DIMACS: -9005 -9006 9007 -965 9008 0 -9005 -9006 9007 -965 -9009 0 -9005 -9006 9007 -965 9010 0 c -1+1 --> 0 c ( b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ b^{5, 193}_0 ∧ p_965) -> (-b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ -b^{5, 194}_0) c in CNF: c -b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ -p_965 ∨ -b^{5, 194}_2 c -b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ -p_965 ∨ -b^{5, 194}_1 c -b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ -p_965 ∨ -b^{5, 194}_0 c in DIMACS: -9005 9006 -9007 -965 -9008 0 -9005 9006 -9007 -965 -9009 0 -9005 9006 -9007 -965 -9010 0 c 0+1 --> 1 c (-b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ -b^{5, 193}_0 ∧ p_965) -> (-b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ b^{5, 194}_0) c in CNF: c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ -p_965 ∨ -b^{5, 194}_2 c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ -p_965 ∨ -b^{5, 194}_1 c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ -p_965 ∨ b^{5, 194}_0 c in DIMACS: 9005 9006 9007 -965 -9008 0 9005 9006 9007 -965 -9009 0 9005 9006 9007 -965 9010 0 c 1+1 --> 2 c (-b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ b^{5, 193}_0 ∧ p_965) -> (-b^{5, 194}_2 ∧ b^{5, 194}_1 ∧ -b^{5, 194}_0) c in CNF: c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ -p_965 ∨ -b^{5, 194}_2 c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ -p_965 ∨ b^{5, 194}_1 c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ -p_965 ∨ -b^{5, 194}_0 c in DIMACS: 9005 9006 -9007 -965 -9008 0 9005 9006 -9007 -965 9009 0 9005 9006 -9007 -965 -9010 0 c 2+1 --> break c (-b^{5, 193}_2 ∧ b^{5, 193}_1 ∧ -b^{5, 193}_0 ∧ p_965) -> break c in CNF: c b^{5, 193}_2 ∨ -b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ -p_965 ∨ break c in DIMACS: 9005 -9006 9007 -965 1162 0 c 2-1 --> 1 c (-b^{5, 193}_2 ∧ b^{5, 193}_1 ∧ -b^{5, 193}_0 ∧ -p_965) -> (-b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ b^{5, 194}_0) c in CNF: c b^{5, 193}_2 ∨ -b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ p_965 ∨ -b^{5, 194}_2 c b^{5, 193}_2 ∨ -b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ p_965 ∨ -b^{5, 194}_1 c b^{5, 193}_2 ∨ -b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ p_965 ∨ b^{5, 194}_0 c in DIMACS: 9005 -9006 9007 965 -9008 0 9005 -9006 9007 965 -9009 0 9005 -9006 9007 965 9010 0 c 1-1 --> 0 c (-b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ b^{5, 193}_0 ∧ -p_965) -> (-b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ -b^{5, 194}_0) c in CNF: c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ p_965 ∨ -b^{5, 194}_2 c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ p_965 ∨ -b^{5, 194}_1 c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ p_965 ∨ -b^{5, 194}_0 c in DIMACS: 9005 9006 -9007 965 -9008 0 9005 9006 -9007 965 -9009 0 9005 9006 -9007 965 -9010 0 c 0-1 --> -1 c (-b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ -b^{5, 193}_0 ∧ -p_965) -> ( b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ b^{5, 194}_0) c in CNF: c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ p_965 ∨ b^{5, 194}_2 c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ p_965 ∨ -b^{5, 194}_1 c b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ p_965 ∨ b^{5, 194}_0 c in DIMACS: 9005 9006 9007 965 9008 0 9005 9006 9007 965 -9009 0 9005 9006 9007 965 9010 0 c -1-1 --> -2 c ( b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ b^{5, 193}_0 ∧ -p_965) -> ( b^{5, 194}_2 ∧ b^{5, 194}_1 ∧ -b^{5, 194}_0) c in CNF: c -b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ p_965 ∨ b^{5, 194}_2 c -b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ p_965 ∨ b^{5, 194}_1 c -b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ p_965 ∨ -b^{5, 194}_0 c in DIMACS: -9005 9006 -9007 965 9008 0 -9005 9006 -9007 965 9009 0 -9005 9006 -9007 965 -9010 0 c -2-1 --> break c ( b^{5, 193}_2 ∧ b^{5, 193}_1 ∧ -b^{5, 193}_0 ∧ -p_965) -> break c in CNF: c -b^{5, 193}_2 ∨ -b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ p_965 ∨ break c in DIMACS: -9005 -9006 9007 965 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 193}_2 ∧ -b^{5, 193}_1 ∧ -b^{5, 193}_0 ∧ true) c in CNF: c -b^{5, 193}_2 ∨ b^{5, 193}_1 ∨ b^{5, 193}_0 ∨ false c in DIMACS: -9005 9006 9007 0 c 3 does not represent an automaton state. c -(-b^{5, 193}_2 ∧ b^{5, 193}_1 ∧ b^{5, 193}_0 ∧ true) c in CNF: c b^{5, 193}_2 ∨ -b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ false c in DIMACS: 9005 -9006 -9007 0 c -3 does not represent an automaton state. c -( b^{5, 193}_2 ∧ b^{5, 193}_1 ∧ b^{5, 193}_0 ∧ true) c in CNF: c -b^{5, 193}_2 ∨ -b^{5, 193}_1 ∨ -b^{5, 193}_0 ∨ false c in DIMACS: -9005 -9006 -9007 0 c i = 194 c -2+1 --> -1 c ( b^{5, 194}_2 ∧ b^{5, 194}_1 ∧ -b^{5, 194}_0 ∧ p_970) -> ( b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ b^{5, 195}_0) c in CNF: c -b^{5, 194}_2 ∨ -b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ -p_970 ∨ b^{5, 195}_2 c -b^{5, 194}_2 ∨ -b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ -p_970 ∨ -b^{5, 195}_1 c -b^{5, 194}_2 ∨ -b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ -p_970 ∨ b^{5, 195}_0 c in DIMACS: -9008 -9009 9010 -970 9011 0 -9008 -9009 9010 -970 -9012 0 -9008 -9009 9010 -970 9013 0 c -1+1 --> 0 c ( b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ b^{5, 194}_0 ∧ p_970) -> (-b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ -b^{5, 195}_0) c in CNF: c -b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ -p_970 ∨ -b^{5, 195}_2 c -b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ -p_970 ∨ -b^{5, 195}_1 c -b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ -p_970 ∨ -b^{5, 195}_0 c in DIMACS: -9008 9009 -9010 -970 -9011 0 -9008 9009 -9010 -970 -9012 0 -9008 9009 -9010 -970 -9013 0 c 0+1 --> 1 c (-b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ -b^{5, 194}_0 ∧ p_970) -> (-b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ b^{5, 195}_0) c in CNF: c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ -p_970 ∨ -b^{5, 195}_2 c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ -p_970 ∨ -b^{5, 195}_1 c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ -p_970 ∨ b^{5, 195}_0 c in DIMACS: 9008 9009 9010 -970 -9011 0 9008 9009 9010 -970 -9012 0 9008 9009 9010 -970 9013 0 c 1+1 --> 2 c (-b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ b^{5, 194}_0 ∧ p_970) -> (-b^{5, 195}_2 ∧ b^{5, 195}_1 ∧ -b^{5, 195}_0) c in CNF: c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ -p_970 ∨ -b^{5, 195}_2 c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ -p_970 ∨ b^{5, 195}_1 c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ -p_970 ∨ -b^{5, 195}_0 c in DIMACS: 9008 9009 -9010 -970 -9011 0 9008 9009 -9010 -970 9012 0 9008 9009 -9010 -970 -9013 0 c 2+1 --> break c (-b^{5, 194}_2 ∧ b^{5, 194}_1 ∧ -b^{5, 194}_0 ∧ p_970) -> break c in CNF: c b^{5, 194}_2 ∨ -b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ -p_970 ∨ break c in DIMACS: 9008 -9009 9010 -970 1162 0 c 2-1 --> 1 c (-b^{5, 194}_2 ∧ b^{5, 194}_1 ∧ -b^{5, 194}_0 ∧ -p_970) -> (-b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ b^{5, 195}_0) c in CNF: c b^{5, 194}_2 ∨ -b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ p_970 ∨ -b^{5, 195}_2 c b^{5, 194}_2 ∨ -b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ p_970 ∨ -b^{5, 195}_1 c b^{5, 194}_2 ∨ -b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ p_970 ∨ b^{5, 195}_0 c in DIMACS: 9008 -9009 9010 970 -9011 0 9008 -9009 9010 970 -9012 0 9008 -9009 9010 970 9013 0 c 1-1 --> 0 c (-b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ b^{5, 194}_0 ∧ -p_970) -> (-b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ -b^{5, 195}_0) c in CNF: c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ p_970 ∨ -b^{5, 195}_2 c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ p_970 ∨ -b^{5, 195}_1 c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ p_970 ∨ -b^{5, 195}_0 c in DIMACS: 9008 9009 -9010 970 -9011 0 9008 9009 -9010 970 -9012 0 9008 9009 -9010 970 -9013 0 c 0-1 --> -1 c (-b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ -b^{5, 194}_0 ∧ -p_970) -> ( b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ b^{5, 195}_0) c in CNF: c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ p_970 ∨ b^{5, 195}_2 c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ p_970 ∨ -b^{5, 195}_1 c b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ p_970 ∨ b^{5, 195}_0 c in DIMACS: 9008 9009 9010 970 9011 0 9008 9009 9010 970 -9012 0 9008 9009 9010 970 9013 0 c -1-1 --> -2 c ( b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ b^{5, 194}_0 ∧ -p_970) -> ( b^{5, 195}_2 ∧ b^{5, 195}_1 ∧ -b^{5, 195}_0) c in CNF: c -b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ p_970 ∨ b^{5, 195}_2 c -b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ p_970 ∨ b^{5, 195}_1 c -b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ p_970 ∨ -b^{5, 195}_0 c in DIMACS: -9008 9009 -9010 970 9011 0 -9008 9009 -9010 970 9012 0 -9008 9009 -9010 970 -9013 0 c -2-1 --> break c ( b^{5, 194}_2 ∧ b^{5, 194}_1 ∧ -b^{5, 194}_0 ∧ -p_970) -> break c in CNF: c -b^{5, 194}_2 ∨ -b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ p_970 ∨ break c in DIMACS: -9008 -9009 9010 970 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 194}_2 ∧ -b^{5, 194}_1 ∧ -b^{5, 194}_0 ∧ true) c in CNF: c -b^{5, 194}_2 ∨ b^{5, 194}_1 ∨ b^{5, 194}_0 ∨ false c in DIMACS: -9008 9009 9010 0 c 3 does not represent an automaton state. c -(-b^{5, 194}_2 ∧ b^{5, 194}_1 ∧ b^{5, 194}_0 ∧ true) c in CNF: c b^{5, 194}_2 ∨ -b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ false c in DIMACS: 9008 -9009 -9010 0 c -3 does not represent an automaton state. c -( b^{5, 194}_2 ∧ b^{5, 194}_1 ∧ b^{5, 194}_0 ∧ true) c in CNF: c -b^{5, 194}_2 ∨ -b^{5, 194}_1 ∨ -b^{5, 194}_0 ∨ false c in DIMACS: -9008 -9009 -9010 0 c i = 195 c -2+1 --> -1 c ( b^{5, 195}_2 ∧ b^{5, 195}_1 ∧ -b^{5, 195}_0 ∧ p_975) -> ( b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ b^{5, 196}_0) c in CNF: c -b^{5, 195}_2 ∨ -b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ -p_975 ∨ b^{5, 196}_2 c -b^{5, 195}_2 ∨ -b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ -p_975 ∨ -b^{5, 196}_1 c -b^{5, 195}_2 ∨ -b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ -p_975 ∨ b^{5, 196}_0 c in DIMACS: -9011 -9012 9013 -975 9014 0 -9011 -9012 9013 -975 -9015 0 -9011 -9012 9013 -975 9016 0 c -1+1 --> 0 c ( b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ b^{5, 195}_0 ∧ p_975) -> (-b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ -b^{5, 196}_0) c in CNF: c -b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ -p_975 ∨ -b^{5, 196}_2 c -b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ -p_975 ∨ -b^{5, 196}_1 c -b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ -p_975 ∨ -b^{5, 196}_0 c in DIMACS: -9011 9012 -9013 -975 -9014 0 -9011 9012 -9013 -975 -9015 0 -9011 9012 -9013 -975 -9016 0 c 0+1 --> 1 c (-b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ -b^{5, 195}_0 ∧ p_975) -> (-b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ b^{5, 196}_0) c in CNF: c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ -p_975 ∨ -b^{5, 196}_2 c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ -p_975 ∨ -b^{5, 196}_1 c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ -p_975 ∨ b^{5, 196}_0 c in DIMACS: 9011 9012 9013 -975 -9014 0 9011 9012 9013 -975 -9015 0 9011 9012 9013 -975 9016 0 c 1+1 --> 2 c (-b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ b^{5, 195}_0 ∧ p_975) -> (-b^{5, 196}_2 ∧ b^{5, 196}_1 ∧ -b^{5, 196}_0) c in CNF: c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ -p_975 ∨ -b^{5, 196}_2 c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ -p_975 ∨ b^{5, 196}_1 c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ -p_975 ∨ -b^{5, 196}_0 c in DIMACS: 9011 9012 -9013 -975 -9014 0 9011 9012 -9013 -975 9015 0 9011 9012 -9013 -975 -9016 0 c 2+1 --> break c (-b^{5, 195}_2 ∧ b^{5, 195}_1 ∧ -b^{5, 195}_0 ∧ p_975) -> break c in CNF: c b^{5, 195}_2 ∨ -b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ -p_975 ∨ break c in DIMACS: 9011 -9012 9013 -975 1162 0 c 2-1 --> 1 c (-b^{5, 195}_2 ∧ b^{5, 195}_1 ∧ -b^{5, 195}_0 ∧ -p_975) -> (-b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ b^{5, 196}_0) c in CNF: c b^{5, 195}_2 ∨ -b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ p_975 ∨ -b^{5, 196}_2 c b^{5, 195}_2 ∨ -b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ p_975 ∨ -b^{5, 196}_1 c b^{5, 195}_2 ∨ -b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ p_975 ∨ b^{5, 196}_0 c in DIMACS: 9011 -9012 9013 975 -9014 0 9011 -9012 9013 975 -9015 0 9011 -9012 9013 975 9016 0 c 1-1 --> 0 c (-b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ b^{5, 195}_0 ∧ -p_975) -> (-b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ -b^{5, 196}_0) c in CNF: c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ p_975 ∨ -b^{5, 196}_2 c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ p_975 ∨ -b^{5, 196}_1 c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ p_975 ∨ -b^{5, 196}_0 c in DIMACS: 9011 9012 -9013 975 -9014 0 9011 9012 -9013 975 -9015 0 9011 9012 -9013 975 -9016 0 c 0-1 --> -1 c (-b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ -b^{5, 195}_0 ∧ -p_975) -> ( b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ b^{5, 196}_0) c in CNF: c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ p_975 ∨ b^{5, 196}_2 c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ p_975 ∨ -b^{5, 196}_1 c b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ p_975 ∨ b^{5, 196}_0 c in DIMACS: 9011 9012 9013 975 9014 0 9011 9012 9013 975 -9015 0 9011 9012 9013 975 9016 0 c -1-1 --> -2 c ( b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ b^{5, 195}_0 ∧ -p_975) -> ( b^{5, 196}_2 ∧ b^{5, 196}_1 ∧ -b^{5, 196}_0) c in CNF: c -b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ p_975 ∨ b^{5, 196}_2 c -b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ p_975 ∨ b^{5, 196}_1 c -b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ p_975 ∨ -b^{5, 196}_0 c in DIMACS: -9011 9012 -9013 975 9014 0 -9011 9012 -9013 975 9015 0 -9011 9012 -9013 975 -9016 0 c -2-1 --> break c ( b^{5, 195}_2 ∧ b^{5, 195}_1 ∧ -b^{5, 195}_0 ∧ -p_975) -> break c in CNF: c -b^{5, 195}_2 ∨ -b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ p_975 ∨ break c in DIMACS: -9011 -9012 9013 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 195}_2 ∧ -b^{5, 195}_1 ∧ -b^{5, 195}_0 ∧ true) c in CNF: c -b^{5, 195}_2 ∨ b^{5, 195}_1 ∨ b^{5, 195}_0 ∨ false c in DIMACS: -9011 9012 9013 0 c 3 does not represent an automaton state. c -(-b^{5, 195}_2 ∧ b^{5, 195}_1 ∧ b^{5, 195}_0 ∧ true) c in CNF: c b^{5, 195}_2 ∨ -b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ false c in DIMACS: 9011 -9012 -9013 0 c -3 does not represent an automaton state. c -( b^{5, 195}_2 ∧ b^{5, 195}_1 ∧ b^{5, 195}_0 ∧ true) c in CNF: c -b^{5, 195}_2 ∨ -b^{5, 195}_1 ∨ -b^{5, 195}_0 ∨ false c in DIMACS: -9011 -9012 -9013 0 c i = 196 c -2+1 --> -1 c ( b^{5, 196}_2 ∧ b^{5, 196}_1 ∧ -b^{5, 196}_0 ∧ p_980) -> ( b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ b^{5, 197}_0) c in CNF: c -b^{5, 196}_2 ∨ -b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ -p_980 ∨ b^{5, 197}_2 c -b^{5, 196}_2 ∨ -b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ -p_980 ∨ -b^{5, 197}_1 c -b^{5, 196}_2 ∨ -b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ -p_980 ∨ b^{5, 197}_0 c in DIMACS: -9014 -9015 9016 -980 9017 0 -9014 -9015 9016 -980 -9018 0 -9014 -9015 9016 -980 9019 0 c -1+1 --> 0 c ( b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ b^{5, 196}_0 ∧ p_980) -> (-b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ -b^{5, 197}_0) c in CNF: c -b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ -p_980 ∨ -b^{5, 197}_2 c -b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ -p_980 ∨ -b^{5, 197}_1 c -b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ -p_980 ∨ -b^{5, 197}_0 c in DIMACS: -9014 9015 -9016 -980 -9017 0 -9014 9015 -9016 -980 -9018 0 -9014 9015 -9016 -980 -9019 0 c 0+1 --> 1 c (-b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ -b^{5, 196}_0 ∧ p_980) -> (-b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ b^{5, 197}_0) c in CNF: c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ -p_980 ∨ -b^{5, 197}_2 c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ -p_980 ∨ -b^{5, 197}_1 c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ -p_980 ∨ b^{5, 197}_0 c in DIMACS: 9014 9015 9016 -980 -9017 0 9014 9015 9016 -980 -9018 0 9014 9015 9016 -980 9019 0 c 1+1 --> 2 c (-b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ b^{5, 196}_0 ∧ p_980) -> (-b^{5, 197}_2 ∧ b^{5, 197}_1 ∧ -b^{5, 197}_0) c in CNF: c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ -p_980 ∨ -b^{5, 197}_2 c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ -p_980 ∨ b^{5, 197}_1 c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ -p_980 ∨ -b^{5, 197}_0 c in DIMACS: 9014 9015 -9016 -980 -9017 0 9014 9015 -9016 -980 9018 0 9014 9015 -9016 -980 -9019 0 c 2+1 --> break c (-b^{5, 196}_2 ∧ b^{5, 196}_1 ∧ -b^{5, 196}_0 ∧ p_980) -> break c in CNF: c b^{5, 196}_2 ∨ -b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ -p_980 ∨ break c in DIMACS: 9014 -9015 9016 -980 1162 0 c 2-1 --> 1 c (-b^{5, 196}_2 ∧ b^{5, 196}_1 ∧ -b^{5, 196}_0 ∧ -p_980) -> (-b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ b^{5, 197}_0) c in CNF: c b^{5, 196}_2 ∨ -b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ p_980 ∨ -b^{5, 197}_2 c b^{5, 196}_2 ∨ -b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ p_980 ∨ -b^{5, 197}_1 c b^{5, 196}_2 ∨ -b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ p_980 ∨ b^{5, 197}_0 c in DIMACS: 9014 -9015 9016 980 -9017 0 9014 -9015 9016 980 -9018 0 9014 -9015 9016 980 9019 0 c 1-1 --> 0 c (-b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ b^{5, 196}_0 ∧ -p_980) -> (-b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ -b^{5, 197}_0) c in CNF: c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ p_980 ∨ -b^{5, 197}_2 c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ p_980 ∨ -b^{5, 197}_1 c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ p_980 ∨ -b^{5, 197}_0 c in DIMACS: 9014 9015 -9016 980 -9017 0 9014 9015 -9016 980 -9018 0 9014 9015 -9016 980 -9019 0 c 0-1 --> -1 c (-b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ -b^{5, 196}_0 ∧ -p_980) -> ( b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ b^{5, 197}_0) c in CNF: c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ p_980 ∨ b^{5, 197}_2 c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ p_980 ∨ -b^{5, 197}_1 c b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ p_980 ∨ b^{5, 197}_0 c in DIMACS: 9014 9015 9016 980 9017 0 9014 9015 9016 980 -9018 0 9014 9015 9016 980 9019 0 c -1-1 --> -2 c ( b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ b^{5, 196}_0 ∧ -p_980) -> ( b^{5, 197}_2 ∧ b^{5, 197}_1 ∧ -b^{5, 197}_0) c in CNF: c -b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ p_980 ∨ b^{5, 197}_2 c -b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ p_980 ∨ b^{5, 197}_1 c -b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ p_980 ∨ -b^{5, 197}_0 c in DIMACS: -9014 9015 -9016 980 9017 0 -9014 9015 -9016 980 9018 0 -9014 9015 -9016 980 -9019 0 c -2-1 --> break c ( b^{5, 196}_2 ∧ b^{5, 196}_1 ∧ -b^{5, 196}_0 ∧ -p_980) -> break c in CNF: c -b^{5, 196}_2 ∨ -b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ p_980 ∨ break c in DIMACS: -9014 -9015 9016 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 196}_2 ∧ -b^{5, 196}_1 ∧ -b^{5, 196}_0 ∧ true) c in CNF: c -b^{5, 196}_2 ∨ b^{5, 196}_1 ∨ b^{5, 196}_0 ∨ false c in DIMACS: -9014 9015 9016 0 c 3 does not represent an automaton state. c -(-b^{5, 196}_2 ∧ b^{5, 196}_1 ∧ b^{5, 196}_0 ∧ true) c in CNF: c b^{5, 196}_2 ∨ -b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ false c in DIMACS: 9014 -9015 -9016 0 c -3 does not represent an automaton state. c -( b^{5, 196}_2 ∧ b^{5, 196}_1 ∧ b^{5, 196}_0 ∧ true) c in CNF: c -b^{5, 196}_2 ∨ -b^{5, 196}_1 ∨ -b^{5, 196}_0 ∨ false c in DIMACS: -9014 -9015 -9016 0 c i = 197 c -2+1 --> -1 c ( b^{5, 197}_2 ∧ b^{5, 197}_1 ∧ -b^{5, 197}_0 ∧ p_985) -> ( b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ b^{5, 198}_0) c in CNF: c -b^{5, 197}_2 ∨ -b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ -p_985 ∨ b^{5, 198}_2 c -b^{5, 197}_2 ∨ -b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ -p_985 ∨ -b^{5, 198}_1 c -b^{5, 197}_2 ∨ -b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ -p_985 ∨ b^{5, 198}_0 c in DIMACS: -9017 -9018 9019 -985 9020 0 -9017 -9018 9019 -985 -9021 0 -9017 -9018 9019 -985 9022 0 c -1+1 --> 0 c ( b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ b^{5, 197}_0 ∧ p_985) -> (-b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ -b^{5, 198}_0) c in CNF: c -b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ -p_985 ∨ -b^{5, 198}_2 c -b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ -p_985 ∨ -b^{5, 198}_1 c -b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ -p_985 ∨ -b^{5, 198}_0 c in DIMACS: -9017 9018 -9019 -985 -9020 0 -9017 9018 -9019 -985 -9021 0 -9017 9018 -9019 -985 -9022 0 c 0+1 --> 1 c (-b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ -b^{5, 197}_0 ∧ p_985) -> (-b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ b^{5, 198}_0) c in CNF: c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ -p_985 ∨ -b^{5, 198}_2 c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ -p_985 ∨ -b^{5, 198}_1 c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ -p_985 ∨ b^{5, 198}_0 c in DIMACS: 9017 9018 9019 -985 -9020 0 9017 9018 9019 -985 -9021 0 9017 9018 9019 -985 9022 0 c 1+1 --> 2 c (-b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ b^{5, 197}_0 ∧ p_985) -> (-b^{5, 198}_2 ∧ b^{5, 198}_1 ∧ -b^{5, 198}_0) c in CNF: c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ -p_985 ∨ -b^{5, 198}_2 c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ -p_985 ∨ b^{5, 198}_1 c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ -p_985 ∨ -b^{5, 198}_0 c in DIMACS: 9017 9018 -9019 -985 -9020 0 9017 9018 -9019 -985 9021 0 9017 9018 -9019 -985 -9022 0 c 2+1 --> break c (-b^{5, 197}_2 ∧ b^{5, 197}_1 ∧ -b^{5, 197}_0 ∧ p_985) -> break c in CNF: c b^{5, 197}_2 ∨ -b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ -p_985 ∨ break c in DIMACS: 9017 -9018 9019 -985 1162 0 c 2-1 --> 1 c (-b^{5, 197}_2 ∧ b^{5, 197}_1 ∧ -b^{5, 197}_0 ∧ -p_985) -> (-b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ b^{5, 198}_0) c in CNF: c b^{5, 197}_2 ∨ -b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ p_985 ∨ -b^{5, 198}_2 c b^{5, 197}_2 ∨ -b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ p_985 ∨ -b^{5, 198}_1 c b^{5, 197}_2 ∨ -b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ p_985 ∨ b^{5, 198}_0 c in DIMACS: 9017 -9018 9019 985 -9020 0 9017 -9018 9019 985 -9021 0 9017 -9018 9019 985 9022 0 c 1-1 --> 0 c (-b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ b^{5, 197}_0 ∧ -p_985) -> (-b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ -b^{5, 198}_0) c in CNF: c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ p_985 ∨ -b^{5, 198}_2 c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ p_985 ∨ -b^{5, 198}_1 c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ p_985 ∨ -b^{5, 198}_0 c in DIMACS: 9017 9018 -9019 985 -9020 0 9017 9018 -9019 985 -9021 0 9017 9018 -9019 985 -9022 0 c 0-1 --> -1 c (-b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ -b^{5, 197}_0 ∧ -p_985) -> ( b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ b^{5, 198}_0) c in CNF: c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ p_985 ∨ b^{5, 198}_2 c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ p_985 ∨ -b^{5, 198}_1 c b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ p_985 ∨ b^{5, 198}_0 c in DIMACS: 9017 9018 9019 985 9020 0 9017 9018 9019 985 -9021 0 9017 9018 9019 985 9022 0 c -1-1 --> -2 c ( b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ b^{5, 197}_0 ∧ -p_985) -> ( b^{5, 198}_2 ∧ b^{5, 198}_1 ∧ -b^{5, 198}_0) c in CNF: c -b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ p_985 ∨ b^{5, 198}_2 c -b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ p_985 ∨ b^{5, 198}_1 c -b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ p_985 ∨ -b^{5, 198}_0 c in DIMACS: -9017 9018 -9019 985 9020 0 -9017 9018 -9019 985 9021 0 -9017 9018 -9019 985 -9022 0 c -2-1 --> break c ( b^{5, 197}_2 ∧ b^{5, 197}_1 ∧ -b^{5, 197}_0 ∧ -p_985) -> break c in CNF: c -b^{5, 197}_2 ∨ -b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ p_985 ∨ break c in DIMACS: -9017 -9018 9019 985 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 197}_2 ∧ -b^{5, 197}_1 ∧ -b^{5, 197}_0 ∧ true) c in CNF: c -b^{5, 197}_2 ∨ b^{5, 197}_1 ∨ b^{5, 197}_0 ∨ false c in DIMACS: -9017 9018 9019 0 c 3 does not represent an automaton state. c -(-b^{5, 197}_2 ∧ b^{5, 197}_1 ∧ b^{5, 197}_0 ∧ true) c in CNF: c b^{5, 197}_2 ∨ -b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ false c in DIMACS: 9017 -9018 -9019 0 c -3 does not represent an automaton state. c -( b^{5, 197}_2 ∧ b^{5, 197}_1 ∧ b^{5, 197}_0 ∧ true) c in CNF: c -b^{5, 197}_2 ∨ -b^{5, 197}_1 ∨ -b^{5, 197}_0 ∨ false c in DIMACS: -9017 -9018 -9019 0 c i = 198 c -2+1 --> -1 c ( b^{5, 198}_2 ∧ b^{5, 198}_1 ∧ -b^{5, 198}_0 ∧ p_990) -> ( b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ b^{5, 199}_0) c in CNF: c -b^{5, 198}_2 ∨ -b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ -p_990 ∨ b^{5, 199}_2 c -b^{5, 198}_2 ∨ -b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ -p_990 ∨ -b^{5, 199}_1 c -b^{5, 198}_2 ∨ -b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ -p_990 ∨ b^{5, 199}_0 c in DIMACS: -9020 -9021 9022 -990 9023 0 -9020 -9021 9022 -990 -9024 0 -9020 -9021 9022 -990 9025 0 c -1+1 --> 0 c ( b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ b^{5, 198}_0 ∧ p_990) -> (-b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ -b^{5, 199}_0) c in CNF: c -b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ -p_990 ∨ -b^{5, 199}_2 c -b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ -p_990 ∨ -b^{5, 199}_1 c -b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ -p_990 ∨ -b^{5, 199}_0 c in DIMACS: -9020 9021 -9022 -990 -9023 0 -9020 9021 -9022 -990 -9024 0 -9020 9021 -9022 -990 -9025 0 c 0+1 --> 1 c (-b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ -b^{5, 198}_0 ∧ p_990) -> (-b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ b^{5, 199}_0) c in CNF: c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ -p_990 ∨ -b^{5, 199}_2 c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ -p_990 ∨ -b^{5, 199}_1 c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ -p_990 ∨ b^{5, 199}_0 c in DIMACS: 9020 9021 9022 -990 -9023 0 9020 9021 9022 -990 -9024 0 9020 9021 9022 -990 9025 0 c 1+1 --> 2 c (-b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ b^{5, 198}_0 ∧ p_990) -> (-b^{5, 199}_2 ∧ b^{5, 199}_1 ∧ -b^{5, 199}_0) c in CNF: c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ -p_990 ∨ -b^{5, 199}_2 c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ -p_990 ∨ b^{5, 199}_1 c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ -p_990 ∨ -b^{5, 199}_0 c in DIMACS: 9020 9021 -9022 -990 -9023 0 9020 9021 -9022 -990 9024 0 9020 9021 -9022 -990 -9025 0 c 2+1 --> break c (-b^{5, 198}_2 ∧ b^{5, 198}_1 ∧ -b^{5, 198}_0 ∧ p_990) -> break c in CNF: c b^{5, 198}_2 ∨ -b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ -p_990 ∨ break c in DIMACS: 9020 -9021 9022 -990 1162 0 c 2-1 --> 1 c (-b^{5, 198}_2 ∧ b^{5, 198}_1 ∧ -b^{5, 198}_0 ∧ -p_990) -> (-b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ b^{5, 199}_0) c in CNF: c b^{5, 198}_2 ∨ -b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ p_990 ∨ -b^{5, 199}_2 c b^{5, 198}_2 ∨ -b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ p_990 ∨ -b^{5, 199}_1 c b^{5, 198}_2 ∨ -b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ p_990 ∨ b^{5, 199}_0 c in DIMACS: 9020 -9021 9022 990 -9023 0 9020 -9021 9022 990 -9024 0 9020 -9021 9022 990 9025 0 c 1-1 --> 0 c (-b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ b^{5, 198}_0 ∧ -p_990) -> (-b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ -b^{5, 199}_0) c in CNF: c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ p_990 ∨ -b^{5, 199}_2 c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ p_990 ∨ -b^{5, 199}_1 c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ p_990 ∨ -b^{5, 199}_0 c in DIMACS: 9020 9021 -9022 990 -9023 0 9020 9021 -9022 990 -9024 0 9020 9021 -9022 990 -9025 0 c 0-1 --> -1 c (-b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ -b^{5, 198}_0 ∧ -p_990) -> ( b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ b^{5, 199}_0) c in CNF: c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ p_990 ∨ b^{5, 199}_2 c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ p_990 ∨ -b^{5, 199}_1 c b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ p_990 ∨ b^{5, 199}_0 c in DIMACS: 9020 9021 9022 990 9023 0 9020 9021 9022 990 -9024 0 9020 9021 9022 990 9025 0 c -1-1 --> -2 c ( b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ b^{5, 198}_0 ∧ -p_990) -> ( b^{5, 199}_2 ∧ b^{5, 199}_1 ∧ -b^{5, 199}_0) c in CNF: c -b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ p_990 ∨ b^{5, 199}_2 c -b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ p_990 ∨ b^{5, 199}_1 c -b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ p_990 ∨ -b^{5, 199}_0 c in DIMACS: -9020 9021 -9022 990 9023 0 -9020 9021 -9022 990 9024 0 -9020 9021 -9022 990 -9025 0 c -2-1 --> break c ( b^{5, 198}_2 ∧ b^{5, 198}_1 ∧ -b^{5, 198}_0 ∧ -p_990) -> break c in CNF: c -b^{5, 198}_2 ∨ -b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ p_990 ∨ break c in DIMACS: -9020 -9021 9022 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 198}_2 ∧ -b^{5, 198}_1 ∧ -b^{5, 198}_0 ∧ true) c in CNF: c -b^{5, 198}_2 ∨ b^{5, 198}_1 ∨ b^{5, 198}_0 ∨ false c in DIMACS: -9020 9021 9022 0 c 3 does not represent an automaton state. c -(-b^{5, 198}_2 ∧ b^{5, 198}_1 ∧ b^{5, 198}_0 ∧ true) c in CNF: c b^{5, 198}_2 ∨ -b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ false c in DIMACS: 9020 -9021 -9022 0 c -3 does not represent an automaton state. c -( b^{5, 198}_2 ∧ b^{5, 198}_1 ∧ b^{5, 198}_0 ∧ true) c in CNF: c -b^{5, 198}_2 ∨ -b^{5, 198}_1 ∨ -b^{5, 198}_0 ∨ false c in DIMACS: -9020 -9021 -9022 0 c i = 199 c -2+1 --> -1 c ( b^{5, 199}_2 ∧ b^{5, 199}_1 ∧ -b^{5, 199}_0 ∧ p_995) -> ( b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ b^{5, 200}_0) c in CNF: c -b^{5, 199}_2 ∨ -b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ -p_995 ∨ b^{5, 200}_2 c -b^{5, 199}_2 ∨ -b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ -p_995 ∨ -b^{5, 200}_1 c -b^{5, 199}_2 ∨ -b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ -p_995 ∨ b^{5, 200}_0 c in DIMACS: -9023 -9024 9025 -995 9026 0 -9023 -9024 9025 -995 -9027 0 -9023 -9024 9025 -995 9028 0 c -1+1 --> 0 c ( b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ b^{5, 199}_0 ∧ p_995) -> (-b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ -b^{5, 200}_0) c in CNF: c -b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ -p_995 ∨ -b^{5, 200}_2 c -b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ -p_995 ∨ -b^{5, 200}_1 c -b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ -p_995 ∨ -b^{5, 200}_0 c in DIMACS: -9023 9024 -9025 -995 -9026 0 -9023 9024 -9025 -995 -9027 0 -9023 9024 -9025 -995 -9028 0 c 0+1 --> 1 c (-b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ -b^{5, 199}_0 ∧ p_995) -> (-b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ b^{5, 200}_0) c in CNF: c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ -p_995 ∨ -b^{5, 200}_2 c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ -p_995 ∨ -b^{5, 200}_1 c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ -p_995 ∨ b^{5, 200}_0 c in DIMACS: 9023 9024 9025 -995 -9026 0 9023 9024 9025 -995 -9027 0 9023 9024 9025 -995 9028 0 c 1+1 --> 2 c (-b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ b^{5, 199}_0 ∧ p_995) -> (-b^{5, 200}_2 ∧ b^{5, 200}_1 ∧ -b^{5, 200}_0) c in CNF: c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ -p_995 ∨ -b^{5, 200}_2 c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ -p_995 ∨ b^{5, 200}_1 c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ -p_995 ∨ -b^{5, 200}_0 c in DIMACS: 9023 9024 -9025 -995 -9026 0 9023 9024 -9025 -995 9027 0 9023 9024 -9025 -995 -9028 0 c 2+1 --> break c (-b^{5, 199}_2 ∧ b^{5, 199}_1 ∧ -b^{5, 199}_0 ∧ p_995) -> break c in CNF: c b^{5, 199}_2 ∨ -b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ -p_995 ∨ break c in DIMACS: 9023 -9024 9025 -995 1162 0 c 2-1 --> 1 c (-b^{5, 199}_2 ∧ b^{5, 199}_1 ∧ -b^{5, 199}_0 ∧ -p_995) -> (-b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ b^{5, 200}_0) c in CNF: c b^{5, 199}_2 ∨ -b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ p_995 ∨ -b^{5, 200}_2 c b^{5, 199}_2 ∨ -b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ p_995 ∨ -b^{5, 200}_1 c b^{5, 199}_2 ∨ -b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ p_995 ∨ b^{5, 200}_0 c in DIMACS: 9023 -9024 9025 995 -9026 0 9023 -9024 9025 995 -9027 0 9023 -9024 9025 995 9028 0 c 1-1 --> 0 c (-b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ b^{5, 199}_0 ∧ -p_995) -> (-b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ -b^{5, 200}_0) c in CNF: c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ p_995 ∨ -b^{5, 200}_2 c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ p_995 ∨ -b^{5, 200}_1 c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ p_995 ∨ -b^{5, 200}_0 c in DIMACS: 9023 9024 -9025 995 -9026 0 9023 9024 -9025 995 -9027 0 9023 9024 -9025 995 -9028 0 c 0-1 --> -1 c (-b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ -b^{5, 199}_0 ∧ -p_995) -> ( b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ b^{5, 200}_0) c in CNF: c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ p_995 ∨ b^{5, 200}_2 c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ p_995 ∨ -b^{5, 200}_1 c b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ p_995 ∨ b^{5, 200}_0 c in DIMACS: 9023 9024 9025 995 9026 0 9023 9024 9025 995 -9027 0 9023 9024 9025 995 9028 0 c -1-1 --> -2 c ( b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ b^{5, 199}_0 ∧ -p_995) -> ( b^{5, 200}_2 ∧ b^{5, 200}_1 ∧ -b^{5, 200}_0) c in CNF: c -b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ p_995 ∨ b^{5, 200}_2 c -b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ p_995 ∨ b^{5, 200}_1 c -b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ p_995 ∨ -b^{5, 200}_0 c in DIMACS: -9023 9024 -9025 995 9026 0 -9023 9024 -9025 995 9027 0 -9023 9024 -9025 995 -9028 0 c -2-1 --> break c ( b^{5, 199}_2 ∧ b^{5, 199}_1 ∧ -b^{5, 199}_0 ∧ -p_995) -> break c in CNF: c -b^{5, 199}_2 ∨ -b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ p_995 ∨ break c in DIMACS: -9023 -9024 9025 995 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 199}_2 ∧ -b^{5, 199}_1 ∧ -b^{5, 199}_0 ∧ true) c in CNF: c -b^{5, 199}_2 ∨ b^{5, 199}_1 ∨ b^{5, 199}_0 ∨ false c in DIMACS: -9023 9024 9025 0 c 3 does not represent an automaton state. c -(-b^{5, 199}_2 ∧ b^{5, 199}_1 ∧ b^{5, 199}_0 ∧ true) c in CNF: c b^{5, 199}_2 ∨ -b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ false c in DIMACS: 9023 -9024 -9025 0 c -3 does not represent an automaton state. c -( b^{5, 199}_2 ∧ b^{5, 199}_1 ∧ b^{5, 199}_0 ∧ true) c in CNF: c -b^{5, 199}_2 ∨ -b^{5, 199}_1 ∨ -b^{5, 199}_0 ∨ false c in DIMACS: -9023 -9024 -9025 0 c i = 200 c -2+1 --> -1 c ( b^{5, 200}_2 ∧ b^{5, 200}_1 ∧ -b^{5, 200}_0 ∧ p_1000) -> ( b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ b^{5, 201}_0) c in CNF: c -b^{5, 200}_2 ∨ -b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ -p_1000 ∨ b^{5, 201}_2 c -b^{5, 200}_2 ∨ -b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ -p_1000 ∨ -b^{5, 201}_1 c -b^{5, 200}_2 ∨ -b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ -p_1000 ∨ b^{5, 201}_0 c in DIMACS: -9026 -9027 9028 -1000 9029 0 -9026 -9027 9028 -1000 -9030 0 -9026 -9027 9028 -1000 9031 0 c -1+1 --> 0 c ( b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ b^{5, 200}_0 ∧ p_1000) -> (-b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ -b^{5, 201}_0) c in CNF: c -b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ -p_1000 ∨ -b^{5, 201}_2 c -b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ -p_1000 ∨ -b^{5, 201}_1 c -b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ -p_1000 ∨ -b^{5, 201}_0 c in DIMACS: -9026 9027 -9028 -1000 -9029 0 -9026 9027 -9028 -1000 -9030 0 -9026 9027 -9028 -1000 -9031 0 c 0+1 --> 1 c (-b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ -b^{5, 200}_0 ∧ p_1000) -> (-b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ b^{5, 201}_0) c in CNF: c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ -p_1000 ∨ -b^{5, 201}_2 c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ -p_1000 ∨ -b^{5, 201}_1 c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ -p_1000 ∨ b^{5, 201}_0 c in DIMACS: 9026 9027 9028 -1000 -9029 0 9026 9027 9028 -1000 -9030 0 9026 9027 9028 -1000 9031 0 c 1+1 --> 2 c (-b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ b^{5, 200}_0 ∧ p_1000) -> (-b^{5, 201}_2 ∧ b^{5, 201}_1 ∧ -b^{5, 201}_0) c in CNF: c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ -p_1000 ∨ -b^{5, 201}_2 c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ -p_1000 ∨ b^{5, 201}_1 c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ -p_1000 ∨ -b^{5, 201}_0 c in DIMACS: 9026 9027 -9028 -1000 -9029 0 9026 9027 -9028 -1000 9030 0 9026 9027 -9028 -1000 -9031 0 c 2+1 --> break c (-b^{5, 200}_2 ∧ b^{5, 200}_1 ∧ -b^{5, 200}_0 ∧ p_1000) -> break c in CNF: c b^{5, 200}_2 ∨ -b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ -p_1000 ∨ break c in DIMACS: 9026 -9027 9028 -1000 1162 0 c 2-1 --> 1 c (-b^{5, 200}_2 ∧ b^{5, 200}_1 ∧ -b^{5, 200}_0 ∧ -p_1000) -> (-b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ b^{5, 201}_0) c in CNF: c b^{5, 200}_2 ∨ -b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ p_1000 ∨ -b^{5, 201}_2 c b^{5, 200}_2 ∨ -b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ p_1000 ∨ -b^{5, 201}_1 c b^{5, 200}_2 ∨ -b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ p_1000 ∨ b^{5, 201}_0 c in DIMACS: 9026 -9027 9028 1000 -9029 0 9026 -9027 9028 1000 -9030 0 9026 -9027 9028 1000 9031 0 c 1-1 --> 0 c (-b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ b^{5, 200}_0 ∧ -p_1000) -> (-b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ -b^{5, 201}_0) c in CNF: c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ p_1000 ∨ -b^{5, 201}_2 c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ p_1000 ∨ -b^{5, 201}_1 c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ p_1000 ∨ -b^{5, 201}_0 c in DIMACS: 9026 9027 -9028 1000 -9029 0 9026 9027 -9028 1000 -9030 0 9026 9027 -9028 1000 -9031 0 c 0-1 --> -1 c (-b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ -b^{5, 200}_0 ∧ -p_1000) -> ( b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ b^{5, 201}_0) c in CNF: c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ p_1000 ∨ b^{5, 201}_2 c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ p_1000 ∨ -b^{5, 201}_1 c b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ p_1000 ∨ b^{5, 201}_0 c in DIMACS: 9026 9027 9028 1000 9029 0 9026 9027 9028 1000 -9030 0 9026 9027 9028 1000 9031 0 c -1-1 --> -2 c ( b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ b^{5, 200}_0 ∧ -p_1000) -> ( b^{5, 201}_2 ∧ b^{5, 201}_1 ∧ -b^{5, 201}_0) c in CNF: c -b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ p_1000 ∨ b^{5, 201}_2 c -b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ p_1000 ∨ b^{5, 201}_1 c -b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ p_1000 ∨ -b^{5, 201}_0 c in DIMACS: -9026 9027 -9028 1000 9029 0 -9026 9027 -9028 1000 9030 0 -9026 9027 -9028 1000 -9031 0 c -2-1 --> break c ( b^{5, 200}_2 ∧ b^{5, 200}_1 ∧ -b^{5, 200}_0 ∧ -p_1000) -> break c in CNF: c -b^{5, 200}_2 ∨ -b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ p_1000 ∨ break c in DIMACS: -9026 -9027 9028 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 200}_2 ∧ -b^{5, 200}_1 ∧ -b^{5, 200}_0 ∧ true) c in CNF: c -b^{5, 200}_2 ∨ b^{5, 200}_1 ∨ b^{5, 200}_0 ∨ false c in DIMACS: -9026 9027 9028 0 c 3 does not represent an automaton state. c -(-b^{5, 200}_2 ∧ b^{5, 200}_1 ∧ b^{5, 200}_0 ∧ true) c in CNF: c b^{5, 200}_2 ∨ -b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ false c in DIMACS: 9026 -9027 -9028 0 c -3 does not represent an automaton state. c -( b^{5, 200}_2 ∧ b^{5, 200}_1 ∧ b^{5, 200}_0 ∧ true) c in CNF: c -b^{5, 200}_2 ∨ -b^{5, 200}_1 ∨ -b^{5, 200}_0 ∨ false c in DIMACS: -9026 -9027 -9028 0 c i = 201 c -2+1 --> -1 c ( b^{5, 201}_2 ∧ b^{5, 201}_1 ∧ -b^{5, 201}_0 ∧ p_1005) -> ( b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ b^{5, 202}_0) c in CNF: c -b^{5, 201}_2 ∨ -b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ -p_1005 ∨ b^{5, 202}_2 c -b^{5, 201}_2 ∨ -b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ -p_1005 ∨ -b^{5, 202}_1 c -b^{5, 201}_2 ∨ -b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ -p_1005 ∨ b^{5, 202}_0 c in DIMACS: -9029 -9030 9031 -1005 9032 0 -9029 -9030 9031 -1005 -9033 0 -9029 -9030 9031 -1005 9034 0 c -1+1 --> 0 c ( b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ b^{5, 201}_0 ∧ p_1005) -> (-b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ -b^{5, 202}_0) c in CNF: c -b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ -p_1005 ∨ -b^{5, 202}_2 c -b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ -p_1005 ∨ -b^{5, 202}_1 c -b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ -p_1005 ∨ -b^{5, 202}_0 c in DIMACS: -9029 9030 -9031 -1005 -9032 0 -9029 9030 -9031 -1005 -9033 0 -9029 9030 -9031 -1005 -9034 0 c 0+1 --> 1 c (-b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ -b^{5, 201}_0 ∧ p_1005) -> (-b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ b^{5, 202}_0) c in CNF: c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ -p_1005 ∨ -b^{5, 202}_2 c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ -p_1005 ∨ -b^{5, 202}_1 c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ -p_1005 ∨ b^{5, 202}_0 c in DIMACS: 9029 9030 9031 -1005 -9032 0 9029 9030 9031 -1005 -9033 0 9029 9030 9031 -1005 9034 0 c 1+1 --> 2 c (-b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ b^{5, 201}_0 ∧ p_1005) -> (-b^{5, 202}_2 ∧ b^{5, 202}_1 ∧ -b^{5, 202}_0) c in CNF: c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ -p_1005 ∨ -b^{5, 202}_2 c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ -p_1005 ∨ b^{5, 202}_1 c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ -p_1005 ∨ -b^{5, 202}_0 c in DIMACS: 9029 9030 -9031 -1005 -9032 0 9029 9030 -9031 -1005 9033 0 9029 9030 -9031 -1005 -9034 0 c 2+1 --> break c (-b^{5, 201}_2 ∧ b^{5, 201}_1 ∧ -b^{5, 201}_0 ∧ p_1005) -> break c in CNF: c b^{5, 201}_2 ∨ -b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ -p_1005 ∨ break c in DIMACS: 9029 -9030 9031 -1005 1162 0 c 2-1 --> 1 c (-b^{5, 201}_2 ∧ b^{5, 201}_1 ∧ -b^{5, 201}_0 ∧ -p_1005) -> (-b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ b^{5, 202}_0) c in CNF: c b^{5, 201}_2 ∨ -b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ p_1005 ∨ -b^{5, 202}_2 c b^{5, 201}_2 ∨ -b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ p_1005 ∨ -b^{5, 202}_1 c b^{5, 201}_2 ∨ -b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ p_1005 ∨ b^{5, 202}_0 c in DIMACS: 9029 -9030 9031 1005 -9032 0 9029 -9030 9031 1005 -9033 0 9029 -9030 9031 1005 9034 0 c 1-1 --> 0 c (-b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ b^{5, 201}_0 ∧ -p_1005) -> (-b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ -b^{5, 202}_0) c in CNF: c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ p_1005 ∨ -b^{5, 202}_2 c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ p_1005 ∨ -b^{5, 202}_1 c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ p_1005 ∨ -b^{5, 202}_0 c in DIMACS: 9029 9030 -9031 1005 -9032 0 9029 9030 -9031 1005 -9033 0 9029 9030 -9031 1005 -9034 0 c 0-1 --> -1 c (-b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ -b^{5, 201}_0 ∧ -p_1005) -> ( b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ b^{5, 202}_0) c in CNF: c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ p_1005 ∨ b^{5, 202}_2 c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ p_1005 ∨ -b^{5, 202}_1 c b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ p_1005 ∨ b^{5, 202}_0 c in DIMACS: 9029 9030 9031 1005 9032 0 9029 9030 9031 1005 -9033 0 9029 9030 9031 1005 9034 0 c -1-1 --> -2 c ( b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ b^{5, 201}_0 ∧ -p_1005) -> ( b^{5, 202}_2 ∧ b^{5, 202}_1 ∧ -b^{5, 202}_0) c in CNF: c -b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ p_1005 ∨ b^{5, 202}_2 c -b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ p_1005 ∨ b^{5, 202}_1 c -b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ p_1005 ∨ -b^{5, 202}_0 c in DIMACS: -9029 9030 -9031 1005 9032 0 -9029 9030 -9031 1005 9033 0 -9029 9030 -9031 1005 -9034 0 c -2-1 --> break c ( b^{5, 201}_2 ∧ b^{5, 201}_1 ∧ -b^{5, 201}_0 ∧ -p_1005) -> break c in CNF: c -b^{5, 201}_2 ∨ -b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ p_1005 ∨ break c in DIMACS: -9029 -9030 9031 1005 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 201}_2 ∧ -b^{5, 201}_1 ∧ -b^{5, 201}_0 ∧ true) c in CNF: c -b^{5, 201}_2 ∨ b^{5, 201}_1 ∨ b^{5, 201}_0 ∨ false c in DIMACS: -9029 9030 9031 0 c 3 does not represent an automaton state. c -(-b^{5, 201}_2 ∧ b^{5, 201}_1 ∧ b^{5, 201}_0 ∧ true) c in CNF: c b^{5, 201}_2 ∨ -b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ false c in DIMACS: 9029 -9030 -9031 0 c -3 does not represent an automaton state. c -( b^{5, 201}_2 ∧ b^{5, 201}_1 ∧ b^{5, 201}_0 ∧ true) c in CNF: c -b^{5, 201}_2 ∨ -b^{5, 201}_1 ∨ -b^{5, 201}_0 ∨ false c in DIMACS: -9029 -9030 -9031 0 c i = 202 c -2+1 --> -1 c ( b^{5, 202}_2 ∧ b^{5, 202}_1 ∧ -b^{5, 202}_0 ∧ p_1010) -> ( b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ b^{5, 203}_0) c in CNF: c -b^{5, 202}_2 ∨ -b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ -p_1010 ∨ b^{5, 203}_2 c -b^{5, 202}_2 ∨ -b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ -p_1010 ∨ -b^{5, 203}_1 c -b^{5, 202}_2 ∨ -b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ -p_1010 ∨ b^{5, 203}_0 c in DIMACS: -9032 -9033 9034 -1010 9035 0 -9032 -9033 9034 -1010 -9036 0 -9032 -9033 9034 -1010 9037 0 c -1+1 --> 0 c ( b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ b^{5, 202}_0 ∧ p_1010) -> (-b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ -b^{5, 203}_0) c in CNF: c -b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ -p_1010 ∨ -b^{5, 203}_2 c -b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ -p_1010 ∨ -b^{5, 203}_1 c -b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ -p_1010 ∨ -b^{5, 203}_0 c in DIMACS: -9032 9033 -9034 -1010 -9035 0 -9032 9033 -9034 -1010 -9036 0 -9032 9033 -9034 -1010 -9037 0 c 0+1 --> 1 c (-b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ -b^{5, 202}_0 ∧ p_1010) -> (-b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ b^{5, 203}_0) c in CNF: c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ -p_1010 ∨ -b^{5, 203}_2 c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ -p_1010 ∨ -b^{5, 203}_1 c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ -p_1010 ∨ b^{5, 203}_0 c in DIMACS: 9032 9033 9034 -1010 -9035 0 9032 9033 9034 -1010 -9036 0 9032 9033 9034 -1010 9037 0 c 1+1 --> 2 c (-b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ b^{5, 202}_0 ∧ p_1010) -> (-b^{5, 203}_2 ∧ b^{5, 203}_1 ∧ -b^{5, 203}_0) c in CNF: c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ -p_1010 ∨ -b^{5, 203}_2 c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ -p_1010 ∨ b^{5, 203}_1 c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ -p_1010 ∨ -b^{5, 203}_0 c in DIMACS: 9032 9033 -9034 -1010 -9035 0 9032 9033 -9034 -1010 9036 0 9032 9033 -9034 -1010 -9037 0 c 2+1 --> break c (-b^{5, 202}_2 ∧ b^{5, 202}_1 ∧ -b^{5, 202}_0 ∧ p_1010) -> break c in CNF: c b^{5, 202}_2 ∨ -b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ -p_1010 ∨ break c in DIMACS: 9032 -9033 9034 -1010 1162 0 c 2-1 --> 1 c (-b^{5, 202}_2 ∧ b^{5, 202}_1 ∧ -b^{5, 202}_0 ∧ -p_1010) -> (-b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ b^{5, 203}_0) c in CNF: c b^{5, 202}_2 ∨ -b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ p_1010 ∨ -b^{5, 203}_2 c b^{5, 202}_2 ∨ -b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ p_1010 ∨ -b^{5, 203}_1 c b^{5, 202}_2 ∨ -b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ p_1010 ∨ b^{5, 203}_0 c in DIMACS: 9032 -9033 9034 1010 -9035 0 9032 -9033 9034 1010 -9036 0 9032 -9033 9034 1010 9037 0 c 1-1 --> 0 c (-b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ b^{5, 202}_0 ∧ -p_1010) -> (-b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ -b^{5, 203}_0) c in CNF: c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ p_1010 ∨ -b^{5, 203}_2 c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ p_1010 ∨ -b^{5, 203}_1 c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ p_1010 ∨ -b^{5, 203}_0 c in DIMACS: 9032 9033 -9034 1010 -9035 0 9032 9033 -9034 1010 -9036 0 9032 9033 -9034 1010 -9037 0 c 0-1 --> -1 c (-b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ -b^{5, 202}_0 ∧ -p_1010) -> ( b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ b^{5, 203}_0) c in CNF: c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ p_1010 ∨ b^{5, 203}_2 c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ p_1010 ∨ -b^{5, 203}_1 c b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ p_1010 ∨ b^{5, 203}_0 c in DIMACS: 9032 9033 9034 1010 9035 0 9032 9033 9034 1010 -9036 0 9032 9033 9034 1010 9037 0 c -1-1 --> -2 c ( b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ b^{5, 202}_0 ∧ -p_1010) -> ( b^{5, 203}_2 ∧ b^{5, 203}_1 ∧ -b^{5, 203}_0) c in CNF: c -b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ p_1010 ∨ b^{5, 203}_2 c -b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ p_1010 ∨ b^{5, 203}_1 c -b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ p_1010 ∨ -b^{5, 203}_0 c in DIMACS: -9032 9033 -9034 1010 9035 0 -9032 9033 -9034 1010 9036 0 -9032 9033 -9034 1010 -9037 0 c -2-1 --> break c ( b^{5, 202}_2 ∧ b^{5, 202}_1 ∧ -b^{5, 202}_0 ∧ -p_1010) -> break c in CNF: c -b^{5, 202}_2 ∨ -b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ p_1010 ∨ break c in DIMACS: -9032 -9033 9034 1010 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 202}_2 ∧ -b^{5, 202}_1 ∧ -b^{5, 202}_0 ∧ true) c in CNF: c -b^{5, 202}_2 ∨ b^{5, 202}_1 ∨ b^{5, 202}_0 ∨ false c in DIMACS: -9032 9033 9034 0 c 3 does not represent an automaton state. c -(-b^{5, 202}_2 ∧ b^{5, 202}_1 ∧ b^{5, 202}_0 ∧ true) c in CNF: c b^{5, 202}_2 ∨ -b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ false c in DIMACS: 9032 -9033 -9034 0 c -3 does not represent an automaton state. c -( b^{5, 202}_2 ∧ b^{5, 202}_1 ∧ b^{5, 202}_0 ∧ true) c in CNF: c -b^{5, 202}_2 ∨ -b^{5, 202}_1 ∨ -b^{5, 202}_0 ∨ false c in DIMACS: -9032 -9033 -9034 0 c i = 203 c -2+1 --> -1 c ( b^{5, 203}_2 ∧ b^{5, 203}_1 ∧ -b^{5, 203}_0 ∧ p_1015) -> ( b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ b^{5, 204}_0) c in CNF: c -b^{5, 203}_2 ∨ -b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ -p_1015 ∨ b^{5, 204}_2 c -b^{5, 203}_2 ∨ -b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ -p_1015 ∨ -b^{5, 204}_1 c -b^{5, 203}_2 ∨ -b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ -p_1015 ∨ b^{5, 204}_0 c in DIMACS: -9035 -9036 9037 -1015 9038 0 -9035 -9036 9037 -1015 -9039 0 -9035 -9036 9037 -1015 9040 0 c -1+1 --> 0 c ( b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ b^{5, 203}_0 ∧ p_1015) -> (-b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ -b^{5, 204}_0) c in CNF: c -b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ -p_1015 ∨ -b^{5, 204}_2 c -b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ -p_1015 ∨ -b^{5, 204}_1 c -b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ -p_1015 ∨ -b^{5, 204}_0 c in DIMACS: -9035 9036 -9037 -1015 -9038 0 -9035 9036 -9037 -1015 -9039 0 -9035 9036 -9037 -1015 -9040 0 c 0+1 --> 1 c (-b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ -b^{5, 203}_0 ∧ p_1015) -> (-b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ b^{5, 204}_0) c in CNF: c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ -p_1015 ∨ -b^{5, 204}_2 c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ -p_1015 ∨ -b^{5, 204}_1 c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ -p_1015 ∨ b^{5, 204}_0 c in DIMACS: 9035 9036 9037 -1015 -9038 0 9035 9036 9037 -1015 -9039 0 9035 9036 9037 -1015 9040 0 c 1+1 --> 2 c (-b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ b^{5, 203}_0 ∧ p_1015) -> (-b^{5, 204}_2 ∧ b^{5, 204}_1 ∧ -b^{5, 204}_0) c in CNF: c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ -p_1015 ∨ -b^{5, 204}_2 c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ -p_1015 ∨ b^{5, 204}_1 c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ -p_1015 ∨ -b^{5, 204}_0 c in DIMACS: 9035 9036 -9037 -1015 -9038 0 9035 9036 -9037 -1015 9039 0 9035 9036 -9037 -1015 -9040 0 c 2+1 --> break c (-b^{5, 203}_2 ∧ b^{5, 203}_1 ∧ -b^{5, 203}_0 ∧ p_1015) -> break c in CNF: c b^{5, 203}_2 ∨ -b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ -p_1015 ∨ break c in DIMACS: 9035 -9036 9037 -1015 1162 0 c 2-1 --> 1 c (-b^{5, 203}_2 ∧ b^{5, 203}_1 ∧ -b^{5, 203}_0 ∧ -p_1015) -> (-b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ b^{5, 204}_0) c in CNF: c b^{5, 203}_2 ∨ -b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ p_1015 ∨ -b^{5, 204}_2 c b^{5, 203}_2 ∨ -b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ p_1015 ∨ -b^{5, 204}_1 c b^{5, 203}_2 ∨ -b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ p_1015 ∨ b^{5, 204}_0 c in DIMACS: 9035 -9036 9037 1015 -9038 0 9035 -9036 9037 1015 -9039 0 9035 -9036 9037 1015 9040 0 c 1-1 --> 0 c (-b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ b^{5, 203}_0 ∧ -p_1015) -> (-b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ -b^{5, 204}_0) c in CNF: c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ p_1015 ∨ -b^{5, 204}_2 c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ p_1015 ∨ -b^{5, 204}_1 c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ p_1015 ∨ -b^{5, 204}_0 c in DIMACS: 9035 9036 -9037 1015 -9038 0 9035 9036 -9037 1015 -9039 0 9035 9036 -9037 1015 -9040 0 c 0-1 --> -1 c (-b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ -b^{5, 203}_0 ∧ -p_1015) -> ( b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ b^{5, 204}_0) c in CNF: c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ p_1015 ∨ b^{5, 204}_2 c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ p_1015 ∨ -b^{5, 204}_1 c b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ p_1015 ∨ b^{5, 204}_0 c in DIMACS: 9035 9036 9037 1015 9038 0 9035 9036 9037 1015 -9039 0 9035 9036 9037 1015 9040 0 c -1-1 --> -2 c ( b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ b^{5, 203}_0 ∧ -p_1015) -> ( b^{5, 204}_2 ∧ b^{5, 204}_1 ∧ -b^{5, 204}_0) c in CNF: c -b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ p_1015 ∨ b^{5, 204}_2 c -b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ p_1015 ∨ b^{5, 204}_1 c -b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ p_1015 ∨ -b^{5, 204}_0 c in DIMACS: -9035 9036 -9037 1015 9038 0 -9035 9036 -9037 1015 9039 0 -9035 9036 -9037 1015 -9040 0 c -2-1 --> break c ( b^{5, 203}_2 ∧ b^{5, 203}_1 ∧ -b^{5, 203}_0 ∧ -p_1015) -> break c in CNF: c -b^{5, 203}_2 ∨ -b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ p_1015 ∨ break c in DIMACS: -9035 -9036 9037 1015 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 203}_2 ∧ -b^{5, 203}_1 ∧ -b^{5, 203}_0 ∧ true) c in CNF: c -b^{5, 203}_2 ∨ b^{5, 203}_1 ∨ b^{5, 203}_0 ∨ false c in DIMACS: -9035 9036 9037 0 c 3 does not represent an automaton state. c -(-b^{5, 203}_2 ∧ b^{5, 203}_1 ∧ b^{5, 203}_0 ∧ true) c in CNF: c b^{5, 203}_2 ∨ -b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ false c in DIMACS: 9035 -9036 -9037 0 c -3 does not represent an automaton state. c -( b^{5, 203}_2 ∧ b^{5, 203}_1 ∧ b^{5, 203}_0 ∧ true) c in CNF: c -b^{5, 203}_2 ∨ -b^{5, 203}_1 ∨ -b^{5, 203}_0 ∨ false c in DIMACS: -9035 -9036 -9037 0 c i = 204 c -2+1 --> -1 c ( b^{5, 204}_2 ∧ b^{5, 204}_1 ∧ -b^{5, 204}_0 ∧ p_1020) -> ( b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ b^{5, 205}_0) c in CNF: c -b^{5, 204}_2 ∨ -b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ -p_1020 ∨ b^{5, 205}_2 c -b^{5, 204}_2 ∨ -b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ -p_1020 ∨ -b^{5, 205}_1 c -b^{5, 204}_2 ∨ -b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ -p_1020 ∨ b^{5, 205}_0 c in DIMACS: -9038 -9039 9040 -1020 9041 0 -9038 -9039 9040 -1020 -9042 0 -9038 -9039 9040 -1020 9043 0 c -1+1 --> 0 c ( b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ b^{5, 204}_0 ∧ p_1020) -> (-b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ -b^{5, 205}_0) c in CNF: c -b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ -p_1020 ∨ -b^{5, 205}_2 c -b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ -p_1020 ∨ -b^{5, 205}_1 c -b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ -p_1020 ∨ -b^{5, 205}_0 c in DIMACS: -9038 9039 -9040 -1020 -9041 0 -9038 9039 -9040 -1020 -9042 0 -9038 9039 -9040 -1020 -9043 0 c 0+1 --> 1 c (-b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ -b^{5, 204}_0 ∧ p_1020) -> (-b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ b^{5, 205}_0) c in CNF: c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ -p_1020 ∨ -b^{5, 205}_2 c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ -p_1020 ∨ -b^{5, 205}_1 c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ -p_1020 ∨ b^{5, 205}_0 c in DIMACS: 9038 9039 9040 -1020 -9041 0 9038 9039 9040 -1020 -9042 0 9038 9039 9040 -1020 9043 0 c 1+1 --> 2 c (-b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ b^{5, 204}_0 ∧ p_1020) -> (-b^{5, 205}_2 ∧ b^{5, 205}_1 ∧ -b^{5, 205}_0) c in CNF: c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ -p_1020 ∨ -b^{5, 205}_2 c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ -p_1020 ∨ b^{5, 205}_1 c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ -p_1020 ∨ -b^{5, 205}_0 c in DIMACS: 9038 9039 -9040 -1020 -9041 0 9038 9039 -9040 -1020 9042 0 9038 9039 -9040 -1020 -9043 0 c 2+1 --> break c (-b^{5, 204}_2 ∧ b^{5, 204}_1 ∧ -b^{5, 204}_0 ∧ p_1020) -> break c in CNF: c b^{5, 204}_2 ∨ -b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ -p_1020 ∨ break c in DIMACS: 9038 -9039 9040 -1020 1162 0 c 2-1 --> 1 c (-b^{5, 204}_2 ∧ b^{5, 204}_1 ∧ -b^{5, 204}_0 ∧ -p_1020) -> (-b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ b^{5, 205}_0) c in CNF: c b^{5, 204}_2 ∨ -b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ p_1020 ∨ -b^{5, 205}_2 c b^{5, 204}_2 ∨ -b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ p_1020 ∨ -b^{5, 205}_1 c b^{5, 204}_2 ∨ -b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ p_1020 ∨ b^{5, 205}_0 c in DIMACS: 9038 -9039 9040 1020 -9041 0 9038 -9039 9040 1020 -9042 0 9038 -9039 9040 1020 9043 0 c 1-1 --> 0 c (-b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ b^{5, 204}_0 ∧ -p_1020) -> (-b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ -b^{5, 205}_0) c in CNF: c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ p_1020 ∨ -b^{5, 205}_2 c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ p_1020 ∨ -b^{5, 205}_1 c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ p_1020 ∨ -b^{5, 205}_0 c in DIMACS: 9038 9039 -9040 1020 -9041 0 9038 9039 -9040 1020 -9042 0 9038 9039 -9040 1020 -9043 0 c 0-1 --> -1 c (-b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ -b^{5, 204}_0 ∧ -p_1020) -> ( b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ b^{5, 205}_0) c in CNF: c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ p_1020 ∨ b^{5, 205}_2 c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ p_1020 ∨ -b^{5, 205}_1 c b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ p_1020 ∨ b^{5, 205}_0 c in DIMACS: 9038 9039 9040 1020 9041 0 9038 9039 9040 1020 -9042 0 9038 9039 9040 1020 9043 0 c -1-1 --> -2 c ( b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ b^{5, 204}_0 ∧ -p_1020) -> ( b^{5, 205}_2 ∧ b^{5, 205}_1 ∧ -b^{5, 205}_0) c in CNF: c -b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ p_1020 ∨ b^{5, 205}_2 c -b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ p_1020 ∨ b^{5, 205}_1 c -b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ p_1020 ∨ -b^{5, 205}_0 c in DIMACS: -9038 9039 -9040 1020 9041 0 -9038 9039 -9040 1020 9042 0 -9038 9039 -9040 1020 -9043 0 c -2-1 --> break c ( b^{5, 204}_2 ∧ b^{5, 204}_1 ∧ -b^{5, 204}_0 ∧ -p_1020) -> break c in CNF: c -b^{5, 204}_2 ∨ -b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ p_1020 ∨ break c in DIMACS: -9038 -9039 9040 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 204}_2 ∧ -b^{5, 204}_1 ∧ -b^{5, 204}_0 ∧ true) c in CNF: c -b^{5, 204}_2 ∨ b^{5, 204}_1 ∨ b^{5, 204}_0 ∨ false c in DIMACS: -9038 9039 9040 0 c 3 does not represent an automaton state. c -(-b^{5, 204}_2 ∧ b^{5, 204}_1 ∧ b^{5, 204}_0 ∧ true) c in CNF: c b^{5, 204}_2 ∨ -b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ false c in DIMACS: 9038 -9039 -9040 0 c -3 does not represent an automaton state. c -( b^{5, 204}_2 ∧ b^{5, 204}_1 ∧ b^{5, 204}_0 ∧ true) c in CNF: c -b^{5, 204}_2 ∨ -b^{5, 204}_1 ∨ -b^{5, 204}_0 ∨ false c in DIMACS: -9038 -9039 -9040 0 c i = 205 c -2+1 --> -1 c ( b^{5, 205}_2 ∧ b^{5, 205}_1 ∧ -b^{5, 205}_0 ∧ p_1025) -> ( b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ b^{5, 206}_0) c in CNF: c -b^{5, 205}_2 ∨ -b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ -p_1025 ∨ b^{5, 206}_2 c -b^{5, 205}_2 ∨ -b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ -p_1025 ∨ -b^{5, 206}_1 c -b^{5, 205}_2 ∨ -b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ -p_1025 ∨ b^{5, 206}_0 c in DIMACS: -9041 -9042 9043 -1025 9044 0 -9041 -9042 9043 -1025 -9045 0 -9041 -9042 9043 -1025 9046 0 c -1+1 --> 0 c ( b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ b^{5, 205}_0 ∧ p_1025) -> (-b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ -b^{5, 206}_0) c in CNF: c -b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ -p_1025 ∨ -b^{5, 206}_2 c -b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ -p_1025 ∨ -b^{5, 206}_1 c -b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ -p_1025 ∨ -b^{5, 206}_0 c in DIMACS: -9041 9042 -9043 -1025 -9044 0 -9041 9042 -9043 -1025 -9045 0 -9041 9042 -9043 -1025 -9046 0 c 0+1 --> 1 c (-b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ -b^{5, 205}_0 ∧ p_1025) -> (-b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ b^{5, 206}_0) c in CNF: c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ -p_1025 ∨ -b^{5, 206}_2 c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ -p_1025 ∨ -b^{5, 206}_1 c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ -p_1025 ∨ b^{5, 206}_0 c in DIMACS: 9041 9042 9043 -1025 -9044 0 9041 9042 9043 -1025 -9045 0 9041 9042 9043 -1025 9046 0 c 1+1 --> 2 c (-b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ b^{5, 205}_0 ∧ p_1025) -> (-b^{5, 206}_2 ∧ b^{5, 206}_1 ∧ -b^{5, 206}_0) c in CNF: c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ -p_1025 ∨ -b^{5, 206}_2 c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ -p_1025 ∨ b^{5, 206}_1 c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ -p_1025 ∨ -b^{5, 206}_0 c in DIMACS: 9041 9042 -9043 -1025 -9044 0 9041 9042 -9043 -1025 9045 0 9041 9042 -9043 -1025 -9046 0 c 2+1 --> break c (-b^{5, 205}_2 ∧ b^{5, 205}_1 ∧ -b^{5, 205}_0 ∧ p_1025) -> break c in CNF: c b^{5, 205}_2 ∨ -b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ -p_1025 ∨ break c in DIMACS: 9041 -9042 9043 -1025 1162 0 c 2-1 --> 1 c (-b^{5, 205}_2 ∧ b^{5, 205}_1 ∧ -b^{5, 205}_0 ∧ -p_1025) -> (-b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ b^{5, 206}_0) c in CNF: c b^{5, 205}_2 ∨ -b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ p_1025 ∨ -b^{5, 206}_2 c b^{5, 205}_2 ∨ -b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ p_1025 ∨ -b^{5, 206}_1 c b^{5, 205}_2 ∨ -b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ p_1025 ∨ b^{5, 206}_0 c in DIMACS: 9041 -9042 9043 1025 -9044 0 9041 -9042 9043 1025 -9045 0 9041 -9042 9043 1025 9046 0 c 1-1 --> 0 c (-b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ b^{5, 205}_0 ∧ -p_1025) -> (-b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ -b^{5, 206}_0) c in CNF: c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ p_1025 ∨ -b^{5, 206}_2 c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ p_1025 ∨ -b^{5, 206}_1 c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ p_1025 ∨ -b^{5, 206}_0 c in DIMACS: 9041 9042 -9043 1025 -9044 0 9041 9042 -9043 1025 -9045 0 9041 9042 -9043 1025 -9046 0 c 0-1 --> -1 c (-b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ -b^{5, 205}_0 ∧ -p_1025) -> ( b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ b^{5, 206}_0) c in CNF: c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ p_1025 ∨ b^{5, 206}_2 c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ p_1025 ∨ -b^{5, 206}_1 c b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ p_1025 ∨ b^{5, 206}_0 c in DIMACS: 9041 9042 9043 1025 9044 0 9041 9042 9043 1025 -9045 0 9041 9042 9043 1025 9046 0 c -1-1 --> -2 c ( b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ b^{5, 205}_0 ∧ -p_1025) -> ( b^{5, 206}_2 ∧ b^{5, 206}_1 ∧ -b^{5, 206}_0) c in CNF: c -b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ p_1025 ∨ b^{5, 206}_2 c -b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ p_1025 ∨ b^{5, 206}_1 c -b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ p_1025 ∨ -b^{5, 206}_0 c in DIMACS: -9041 9042 -9043 1025 9044 0 -9041 9042 -9043 1025 9045 0 -9041 9042 -9043 1025 -9046 0 c -2-1 --> break c ( b^{5, 205}_2 ∧ b^{5, 205}_1 ∧ -b^{5, 205}_0 ∧ -p_1025) -> break c in CNF: c -b^{5, 205}_2 ∨ -b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ p_1025 ∨ break c in DIMACS: -9041 -9042 9043 1025 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 205}_2 ∧ -b^{5, 205}_1 ∧ -b^{5, 205}_0 ∧ true) c in CNF: c -b^{5, 205}_2 ∨ b^{5, 205}_1 ∨ b^{5, 205}_0 ∨ false c in DIMACS: -9041 9042 9043 0 c 3 does not represent an automaton state. c -(-b^{5, 205}_2 ∧ b^{5, 205}_1 ∧ b^{5, 205}_0 ∧ true) c in CNF: c b^{5, 205}_2 ∨ -b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ false c in DIMACS: 9041 -9042 -9043 0 c -3 does not represent an automaton state. c -( b^{5, 205}_2 ∧ b^{5, 205}_1 ∧ b^{5, 205}_0 ∧ true) c in CNF: c -b^{5, 205}_2 ∨ -b^{5, 205}_1 ∨ -b^{5, 205}_0 ∨ false c in DIMACS: -9041 -9042 -9043 0 c i = 206 c -2+1 --> -1 c ( b^{5, 206}_2 ∧ b^{5, 206}_1 ∧ -b^{5, 206}_0 ∧ p_1030) -> ( b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ b^{5, 207}_0) c in CNF: c -b^{5, 206}_2 ∨ -b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ -p_1030 ∨ b^{5, 207}_2 c -b^{5, 206}_2 ∨ -b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ -p_1030 ∨ -b^{5, 207}_1 c -b^{5, 206}_2 ∨ -b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ -p_1030 ∨ b^{5, 207}_0 c in DIMACS: -9044 -9045 9046 -1030 9047 0 -9044 -9045 9046 -1030 -9048 0 -9044 -9045 9046 -1030 9049 0 c -1+1 --> 0 c ( b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ b^{5, 206}_0 ∧ p_1030) -> (-b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ -b^{5, 207}_0) c in CNF: c -b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ -p_1030 ∨ -b^{5, 207}_2 c -b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ -p_1030 ∨ -b^{5, 207}_1 c -b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ -p_1030 ∨ -b^{5, 207}_0 c in DIMACS: -9044 9045 -9046 -1030 -9047 0 -9044 9045 -9046 -1030 -9048 0 -9044 9045 -9046 -1030 -9049 0 c 0+1 --> 1 c (-b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ -b^{5, 206}_0 ∧ p_1030) -> (-b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ b^{5, 207}_0) c in CNF: c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ -p_1030 ∨ -b^{5, 207}_2 c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ -p_1030 ∨ -b^{5, 207}_1 c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ -p_1030 ∨ b^{5, 207}_0 c in DIMACS: 9044 9045 9046 -1030 -9047 0 9044 9045 9046 -1030 -9048 0 9044 9045 9046 -1030 9049 0 c 1+1 --> 2 c (-b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ b^{5, 206}_0 ∧ p_1030) -> (-b^{5, 207}_2 ∧ b^{5, 207}_1 ∧ -b^{5, 207}_0) c in CNF: c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ -p_1030 ∨ -b^{5, 207}_2 c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ -p_1030 ∨ b^{5, 207}_1 c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ -p_1030 ∨ -b^{5, 207}_0 c in DIMACS: 9044 9045 -9046 -1030 -9047 0 9044 9045 -9046 -1030 9048 0 9044 9045 -9046 -1030 -9049 0 c 2+1 --> break c (-b^{5, 206}_2 ∧ b^{5, 206}_1 ∧ -b^{5, 206}_0 ∧ p_1030) -> break c in CNF: c b^{5, 206}_2 ∨ -b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ -p_1030 ∨ break c in DIMACS: 9044 -9045 9046 -1030 1162 0 c 2-1 --> 1 c (-b^{5, 206}_2 ∧ b^{5, 206}_1 ∧ -b^{5, 206}_0 ∧ -p_1030) -> (-b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ b^{5, 207}_0) c in CNF: c b^{5, 206}_2 ∨ -b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ p_1030 ∨ -b^{5, 207}_2 c b^{5, 206}_2 ∨ -b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ p_1030 ∨ -b^{5, 207}_1 c b^{5, 206}_2 ∨ -b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ p_1030 ∨ b^{5, 207}_0 c in DIMACS: 9044 -9045 9046 1030 -9047 0 9044 -9045 9046 1030 -9048 0 9044 -9045 9046 1030 9049 0 c 1-1 --> 0 c (-b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ b^{5, 206}_0 ∧ -p_1030) -> (-b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ -b^{5, 207}_0) c in CNF: c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ p_1030 ∨ -b^{5, 207}_2 c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ p_1030 ∨ -b^{5, 207}_1 c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ p_1030 ∨ -b^{5, 207}_0 c in DIMACS: 9044 9045 -9046 1030 -9047 0 9044 9045 -9046 1030 -9048 0 9044 9045 -9046 1030 -9049 0 c 0-1 --> -1 c (-b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ -b^{5, 206}_0 ∧ -p_1030) -> ( b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ b^{5, 207}_0) c in CNF: c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ p_1030 ∨ b^{5, 207}_2 c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ p_1030 ∨ -b^{5, 207}_1 c b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ p_1030 ∨ b^{5, 207}_0 c in DIMACS: 9044 9045 9046 1030 9047 0 9044 9045 9046 1030 -9048 0 9044 9045 9046 1030 9049 0 c -1-1 --> -2 c ( b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ b^{5, 206}_0 ∧ -p_1030) -> ( b^{5, 207}_2 ∧ b^{5, 207}_1 ∧ -b^{5, 207}_0) c in CNF: c -b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ p_1030 ∨ b^{5, 207}_2 c -b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ p_1030 ∨ b^{5, 207}_1 c -b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ p_1030 ∨ -b^{5, 207}_0 c in DIMACS: -9044 9045 -9046 1030 9047 0 -9044 9045 -9046 1030 9048 0 -9044 9045 -9046 1030 -9049 0 c -2-1 --> break c ( b^{5, 206}_2 ∧ b^{5, 206}_1 ∧ -b^{5, 206}_0 ∧ -p_1030) -> break c in CNF: c -b^{5, 206}_2 ∨ -b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ p_1030 ∨ break c in DIMACS: -9044 -9045 9046 1030 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 206}_2 ∧ -b^{5, 206}_1 ∧ -b^{5, 206}_0 ∧ true) c in CNF: c -b^{5, 206}_2 ∨ b^{5, 206}_1 ∨ b^{5, 206}_0 ∨ false c in DIMACS: -9044 9045 9046 0 c 3 does not represent an automaton state. c -(-b^{5, 206}_2 ∧ b^{5, 206}_1 ∧ b^{5, 206}_0 ∧ true) c in CNF: c b^{5, 206}_2 ∨ -b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ false c in DIMACS: 9044 -9045 -9046 0 c -3 does not represent an automaton state. c -( b^{5, 206}_2 ∧ b^{5, 206}_1 ∧ b^{5, 206}_0 ∧ true) c in CNF: c -b^{5, 206}_2 ∨ -b^{5, 206}_1 ∨ -b^{5, 206}_0 ∨ false c in DIMACS: -9044 -9045 -9046 0 c i = 207 c -2+1 --> -1 c ( b^{5, 207}_2 ∧ b^{5, 207}_1 ∧ -b^{5, 207}_0 ∧ p_1035) -> ( b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ b^{5, 208}_0) c in CNF: c -b^{5, 207}_2 ∨ -b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ -p_1035 ∨ b^{5, 208}_2 c -b^{5, 207}_2 ∨ -b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ -p_1035 ∨ -b^{5, 208}_1 c -b^{5, 207}_2 ∨ -b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ -p_1035 ∨ b^{5, 208}_0 c in DIMACS: -9047 -9048 9049 -1035 9050 0 -9047 -9048 9049 -1035 -9051 0 -9047 -9048 9049 -1035 9052 0 c -1+1 --> 0 c ( b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ b^{5, 207}_0 ∧ p_1035) -> (-b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ -b^{5, 208}_0) c in CNF: c -b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ -p_1035 ∨ -b^{5, 208}_2 c -b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ -p_1035 ∨ -b^{5, 208}_1 c -b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ -p_1035 ∨ -b^{5, 208}_0 c in DIMACS: -9047 9048 -9049 -1035 -9050 0 -9047 9048 -9049 -1035 -9051 0 -9047 9048 -9049 -1035 -9052 0 c 0+1 --> 1 c (-b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ -b^{5, 207}_0 ∧ p_1035) -> (-b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ b^{5, 208}_0) c in CNF: c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ -p_1035 ∨ -b^{5, 208}_2 c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ -p_1035 ∨ -b^{5, 208}_1 c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ -p_1035 ∨ b^{5, 208}_0 c in DIMACS: 9047 9048 9049 -1035 -9050 0 9047 9048 9049 -1035 -9051 0 9047 9048 9049 -1035 9052 0 c 1+1 --> 2 c (-b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ b^{5, 207}_0 ∧ p_1035) -> (-b^{5, 208}_2 ∧ b^{5, 208}_1 ∧ -b^{5, 208}_0) c in CNF: c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ -p_1035 ∨ -b^{5, 208}_2 c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ -p_1035 ∨ b^{5, 208}_1 c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ -p_1035 ∨ -b^{5, 208}_0 c in DIMACS: 9047 9048 -9049 -1035 -9050 0 9047 9048 -9049 -1035 9051 0 9047 9048 -9049 -1035 -9052 0 c 2+1 --> break c (-b^{5, 207}_2 ∧ b^{5, 207}_1 ∧ -b^{5, 207}_0 ∧ p_1035) -> break c in CNF: c b^{5, 207}_2 ∨ -b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ -p_1035 ∨ break c in DIMACS: 9047 -9048 9049 -1035 1162 0 c 2-1 --> 1 c (-b^{5, 207}_2 ∧ b^{5, 207}_1 ∧ -b^{5, 207}_0 ∧ -p_1035) -> (-b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ b^{5, 208}_0) c in CNF: c b^{5, 207}_2 ∨ -b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ p_1035 ∨ -b^{5, 208}_2 c b^{5, 207}_2 ∨ -b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ p_1035 ∨ -b^{5, 208}_1 c b^{5, 207}_2 ∨ -b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ p_1035 ∨ b^{5, 208}_0 c in DIMACS: 9047 -9048 9049 1035 -9050 0 9047 -9048 9049 1035 -9051 0 9047 -9048 9049 1035 9052 0 c 1-1 --> 0 c (-b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ b^{5, 207}_0 ∧ -p_1035) -> (-b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ -b^{5, 208}_0) c in CNF: c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ p_1035 ∨ -b^{5, 208}_2 c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ p_1035 ∨ -b^{5, 208}_1 c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ p_1035 ∨ -b^{5, 208}_0 c in DIMACS: 9047 9048 -9049 1035 -9050 0 9047 9048 -9049 1035 -9051 0 9047 9048 -9049 1035 -9052 0 c 0-1 --> -1 c (-b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ -b^{5, 207}_0 ∧ -p_1035) -> ( b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ b^{5, 208}_0) c in CNF: c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ p_1035 ∨ b^{5, 208}_2 c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ p_1035 ∨ -b^{5, 208}_1 c b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ p_1035 ∨ b^{5, 208}_0 c in DIMACS: 9047 9048 9049 1035 9050 0 9047 9048 9049 1035 -9051 0 9047 9048 9049 1035 9052 0 c -1-1 --> -2 c ( b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ b^{5, 207}_0 ∧ -p_1035) -> ( b^{5, 208}_2 ∧ b^{5, 208}_1 ∧ -b^{5, 208}_0) c in CNF: c -b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ p_1035 ∨ b^{5, 208}_2 c -b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ p_1035 ∨ b^{5, 208}_1 c -b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ p_1035 ∨ -b^{5, 208}_0 c in DIMACS: -9047 9048 -9049 1035 9050 0 -9047 9048 -9049 1035 9051 0 -9047 9048 -9049 1035 -9052 0 c -2-1 --> break c ( b^{5, 207}_2 ∧ b^{5, 207}_1 ∧ -b^{5, 207}_0 ∧ -p_1035) -> break c in CNF: c -b^{5, 207}_2 ∨ -b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ p_1035 ∨ break c in DIMACS: -9047 -9048 9049 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 207}_2 ∧ -b^{5, 207}_1 ∧ -b^{5, 207}_0 ∧ true) c in CNF: c -b^{5, 207}_2 ∨ b^{5, 207}_1 ∨ b^{5, 207}_0 ∨ false c in DIMACS: -9047 9048 9049 0 c 3 does not represent an automaton state. c -(-b^{5, 207}_2 ∧ b^{5, 207}_1 ∧ b^{5, 207}_0 ∧ true) c in CNF: c b^{5, 207}_2 ∨ -b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ false c in DIMACS: 9047 -9048 -9049 0 c -3 does not represent an automaton state. c -( b^{5, 207}_2 ∧ b^{5, 207}_1 ∧ b^{5, 207}_0 ∧ true) c in CNF: c -b^{5, 207}_2 ∨ -b^{5, 207}_1 ∨ -b^{5, 207}_0 ∨ false c in DIMACS: -9047 -9048 -9049 0 c i = 208 c -2+1 --> -1 c ( b^{5, 208}_2 ∧ b^{5, 208}_1 ∧ -b^{5, 208}_0 ∧ p_1040) -> ( b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ b^{5, 209}_0) c in CNF: c -b^{5, 208}_2 ∨ -b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ -p_1040 ∨ b^{5, 209}_2 c -b^{5, 208}_2 ∨ -b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ -p_1040 ∨ -b^{5, 209}_1 c -b^{5, 208}_2 ∨ -b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ -p_1040 ∨ b^{5, 209}_0 c in DIMACS: -9050 -9051 9052 -1040 9053 0 -9050 -9051 9052 -1040 -9054 0 -9050 -9051 9052 -1040 9055 0 c -1+1 --> 0 c ( b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ b^{5, 208}_0 ∧ p_1040) -> (-b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ -b^{5, 209}_0) c in CNF: c -b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ -p_1040 ∨ -b^{5, 209}_2 c -b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ -p_1040 ∨ -b^{5, 209}_1 c -b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ -p_1040 ∨ -b^{5, 209}_0 c in DIMACS: -9050 9051 -9052 -1040 -9053 0 -9050 9051 -9052 -1040 -9054 0 -9050 9051 -9052 -1040 -9055 0 c 0+1 --> 1 c (-b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ -b^{5, 208}_0 ∧ p_1040) -> (-b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ b^{5, 209}_0) c in CNF: c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ -p_1040 ∨ -b^{5, 209}_2 c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ -p_1040 ∨ -b^{5, 209}_1 c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ -p_1040 ∨ b^{5, 209}_0 c in DIMACS: 9050 9051 9052 -1040 -9053 0 9050 9051 9052 -1040 -9054 0 9050 9051 9052 -1040 9055 0 c 1+1 --> 2 c (-b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ b^{5, 208}_0 ∧ p_1040) -> (-b^{5, 209}_2 ∧ b^{5, 209}_1 ∧ -b^{5, 209}_0) c in CNF: c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ -p_1040 ∨ -b^{5, 209}_2 c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ -p_1040 ∨ b^{5, 209}_1 c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ -p_1040 ∨ -b^{5, 209}_0 c in DIMACS: 9050 9051 -9052 -1040 -9053 0 9050 9051 -9052 -1040 9054 0 9050 9051 -9052 -1040 -9055 0 c 2+1 --> break c (-b^{5, 208}_2 ∧ b^{5, 208}_1 ∧ -b^{5, 208}_0 ∧ p_1040) -> break c in CNF: c b^{5, 208}_2 ∨ -b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ -p_1040 ∨ break c in DIMACS: 9050 -9051 9052 -1040 1162 0 c 2-1 --> 1 c (-b^{5, 208}_2 ∧ b^{5, 208}_1 ∧ -b^{5, 208}_0 ∧ -p_1040) -> (-b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ b^{5, 209}_0) c in CNF: c b^{5, 208}_2 ∨ -b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ p_1040 ∨ -b^{5, 209}_2 c b^{5, 208}_2 ∨ -b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ p_1040 ∨ -b^{5, 209}_1 c b^{5, 208}_2 ∨ -b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ p_1040 ∨ b^{5, 209}_0 c in DIMACS: 9050 -9051 9052 1040 -9053 0 9050 -9051 9052 1040 -9054 0 9050 -9051 9052 1040 9055 0 c 1-1 --> 0 c (-b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ b^{5, 208}_0 ∧ -p_1040) -> (-b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ -b^{5, 209}_0) c in CNF: c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ p_1040 ∨ -b^{5, 209}_2 c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ p_1040 ∨ -b^{5, 209}_1 c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ p_1040 ∨ -b^{5, 209}_0 c in DIMACS: 9050 9051 -9052 1040 -9053 0 9050 9051 -9052 1040 -9054 0 9050 9051 -9052 1040 -9055 0 c 0-1 --> -1 c (-b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ -b^{5, 208}_0 ∧ -p_1040) -> ( b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ b^{5, 209}_0) c in CNF: c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ p_1040 ∨ b^{5, 209}_2 c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ p_1040 ∨ -b^{5, 209}_1 c b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ p_1040 ∨ b^{5, 209}_0 c in DIMACS: 9050 9051 9052 1040 9053 0 9050 9051 9052 1040 -9054 0 9050 9051 9052 1040 9055 0 c -1-1 --> -2 c ( b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ b^{5, 208}_0 ∧ -p_1040) -> ( b^{5, 209}_2 ∧ b^{5, 209}_1 ∧ -b^{5, 209}_0) c in CNF: c -b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ p_1040 ∨ b^{5, 209}_2 c -b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ p_1040 ∨ b^{5, 209}_1 c -b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ p_1040 ∨ -b^{5, 209}_0 c in DIMACS: -9050 9051 -9052 1040 9053 0 -9050 9051 -9052 1040 9054 0 -9050 9051 -9052 1040 -9055 0 c -2-1 --> break c ( b^{5, 208}_2 ∧ b^{5, 208}_1 ∧ -b^{5, 208}_0 ∧ -p_1040) -> break c in CNF: c -b^{5, 208}_2 ∨ -b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ p_1040 ∨ break c in DIMACS: -9050 -9051 9052 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 208}_2 ∧ -b^{5, 208}_1 ∧ -b^{5, 208}_0 ∧ true) c in CNF: c -b^{5, 208}_2 ∨ b^{5, 208}_1 ∨ b^{5, 208}_0 ∨ false c in DIMACS: -9050 9051 9052 0 c 3 does not represent an automaton state. c -(-b^{5, 208}_2 ∧ b^{5, 208}_1 ∧ b^{5, 208}_0 ∧ true) c in CNF: c b^{5, 208}_2 ∨ -b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ false c in DIMACS: 9050 -9051 -9052 0 c -3 does not represent an automaton state. c -( b^{5, 208}_2 ∧ b^{5, 208}_1 ∧ b^{5, 208}_0 ∧ true) c in CNF: c -b^{5, 208}_2 ∨ -b^{5, 208}_1 ∨ -b^{5, 208}_0 ∨ false c in DIMACS: -9050 -9051 -9052 0 c i = 209 c -2+1 --> -1 c ( b^{5, 209}_2 ∧ b^{5, 209}_1 ∧ -b^{5, 209}_0 ∧ p_1045) -> ( b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ b^{5, 210}_0) c in CNF: c -b^{5, 209}_2 ∨ -b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ -p_1045 ∨ b^{5, 210}_2 c -b^{5, 209}_2 ∨ -b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ -p_1045 ∨ -b^{5, 210}_1 c -b^{5, 209}_2 ∨ -b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ -p_1045 ∨ b^{5, 210}_0 c in DIMACS: -9053 -9054 9055 -1045 9056 0 -9053 -9054 9055 -1045 -9057 0 -9053 -9054 9055 -1045 9058 0 c -1+1 --> 0 c ( b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ b^{5, 209}_0 ∧ p_1045) -> (-b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ -b^{5, 210}_0) c in CNF: c -b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ -p_1045 ∨ -b^{5, 210}_2 c -b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ -p_1045 ∨ -b^{5, 210}_1 c -b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ -p_1045 ∨ -b^{5, 210}_0 c in DIMACS: -9053 9054 -9055 -1045 -9056 0 -9053 9054 -9055 -1045 -9057 0 -9053 9054 -9055 -1045 -9058 0 c 0+1 --> 1 c (-b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ -b^{5, 209}_0 ∧ p_1045) -> (-b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ b^{5, 210}_0) c in CNF: c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ -p_1045 ∨ -b^{5, 210}_2 c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ -p_1045 ∨ -b^{5, 210}_1 c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ -p_1045 ∨ b^{5, 210}_0 c in DIMACS: 9053 9054 9055 -1045 -9056 0 9053 9054 9055 -1045 -9057 0 9053 9054 9055 -1045 9058 0 c 1+1 --> 2 c (-b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ b^{5, 209}_0 ∧ p_1045) -> (-b^{5, 210}_2 ∧ b^{5, 210}_1 ∧ -b^{5, 210}_0) c in CNF: c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ -p_1045 ∨ -b^{5, 210}_2 c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ -p_1045 ∨ b^{5, 210}_1 c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ -p_1045 ∨ -b^{5, 210}_0 c in DIMACS: 9053 9054 -9055 -1045 -9056 0 9053 9054 -9055 -1045 9057 0 9053 9054 -9055 -1045 -9058 0 c 2+1 --> break c (-b^{5, 209}_2 ∧ b^{5, 209}_1 ∧ -b^{5, 209}_0 ∧ p_1045) -> break c in CNF: c b^{5, 209}_2 ∨ -b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ -p_1045 ∨ break c in DIMACS: 9053 -9054 9055 -1045 1162 0 c 2-1 --> 1 c (-b^{5, 209}_2 ∧ b^{5, 209}_1 ∧ -b^{5, 209}_0 ∧ -p_1045) -> (-b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ b^{5, 210}_0) c in CNF: c b^{5, 209}_2 ∨ -b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ p_1045 ∨ -b^{5, 210}_2 c b^{5, 209}_2 ∨ -b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ p_1045 ∨ -b^{5, 210}_1 c b^{5, 209}_2 ∨ -b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ p_1045 ∨ b^{5, 210}_0 c in DIMACS: 9053 -9054 9055 1045 -9056 0 9053 -9054 9055 1045 -9057 0 9053 -9054 9055 1045 9058 0 c 1-1 --> 0 c (-b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ b^{5, 209}_0 ∧ -p_1045) -> (-b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ -b^{5, 210}_0) c in CNF: c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ p_1045 ∨ -b^{5, 210}_2 c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ p_1045 ∨ -b^{5, 210}_1 c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ p_1045 ∨ -b^{5, 210}_0 c in DIMACS: 9053 9054 -9055 1045 -9056 0 9053 9054 -9055 1045 -9057 0 9053 9054 -9055 1045 -9058 0 c 0-1 --> -1 c (-b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ -b^{5, 209}_0 ∧ -p_1045) -> ( b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ b^{5, 210}_0) c in CNF: c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ p_1045 ∨ b^{5, 210}_2 c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ p_1045 ∨ -b^{5, 210}_1 c b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ p_1045 ∨ b^{5, 210}_0 c in DIMACS: 9053 9054 9055 1045 9056 0 9053 9054 9055 1045 -9057 0 9053 9054 9055 1045 9058 0 c -1-1 --> -2 c ( b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ b^{5, 209}_0 ∧ -p_1045) -> ( b^{5, 210}_2 ∧ b^{5, 210}_1 ∧ -b^{5, 210}_0) c in CNF: c -b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ p_1045 ∨ b^{5, 210}_2 c -b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ p_1045 ∨ b^{5, 210}_1 c -b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ p_1045 ∨ -b^{5, 210}_0 c in DIMACS: -9053 9054 -9055 1045 9056 0 -9053 9054 -9055 1045 9057 0 -9053 9054 -9055 1045 -9058 0 c -2-1 --> break c ( b^{5, 209}_2 ∧ b^{5, 209}_1 ∧ -b^{5, 209}_0 ∧ -p_1045) -> break c in CNF: c -b^{5, 209}_2 ∨ -b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ p_1045 ∨ break c in DIMACS: -9053 -9054 9055 1045 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 209}_2 ∧ -b^{5, 209}_1 ∧ -b^{5, 209}_0 ∧ true) c in CNF: c -b^{5, 209}_2 ∨ b^{5, 209}_1 ∨ b^{5, 209}_0 ∨ false c in DIMACS: -9053 9054 9055 0 c 3 does not represent an automaton state. c -(-b^{5, 209}_2 ∧ b^{5, 209}_1 ∧ b^{5, 209}_0 ∧ true) c in CNF: c b^{5, 209}_2 ∨ -b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ false c in DIMACS: 9053 -9054 -9055 0 c -3 does not represent an automaton state. c -( b^{5, 209}_2 ∧ b^{5, 209}_1 ∧ b^{5, 209}_0 ∧ true) c in CNF: c -b^{5, 209}_2 ∨ -b^{5, 209}_1 ∨ -b^{5, 209}_0 ∨ false c in DIMACS: -9053 -9054 -9055 0 c i = 210 c -2+1 --> -1 c ( b^{5, 210}_2 ∧ b^{5, 210}_1 ∧ -b^{5, 210}_0 ∧ p_1050) -> ( b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ b^{5, 211}_0) c in CNF: c -b^{5, 210}_2 ∨ -b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ -p_1050 ∨ b^{5, 211}_2 c -b^{5, 210}_2 ∨ -b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ -p_1050 ∨ -b^{5, 211}_1 c -b^{5, 210}_2 ∨ -b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ -p_1050 ∨ b^{5, 211}_0 c in DIMACS: -9056 -9057 9058 -1050 9059 0 -9056 -9057 9058 -1050 -9060 0 -9056 -9057 9058 -1050 9061 0 c -1+1 --> 0 c ( b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ b^{5, 210}_0 ∧ p_1050) -> (-b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ -b^{5, 211}_0) c in CNF: c -b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ -p_1050 ∨ -b^{5, 211}_2 c -b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ -p_1050 ∨ -b^{5, 211}_1 c -b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ -p_1050 ∨ -b^{5, 211}_0 c in DIMACS: -9056 9057 -9058 -1050 -9059 0 -9056 9057 -9058 -1050 -9060 0 -9056 9057 -9058 -1050 -9061 0 c 0+1 --> 1 c (-b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ -b^{5, 210}_0 ∧ p_1050) -> (-b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ b^{5, 211}_0) c in CNF: c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ -p_1050 ∨ -b^{5, 211}_2 c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ -p_1050 ∨ -b^{5, 211}_1 c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ -p_1050 ∨ b^{5, 211}_0 c in DIMACS: 9056 9057 9058 -1050 -9059 0 9056 9057 9058 -1050 -9060 0 9056 9057 9058 -1050 9061 0 c 1+1 --> 2 c (-b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ b^{5, 210}_0 ∧ p_1050) -> (-b^{5, 211}_2 ∧ b^{5, 211}_1 ∧ -b^{5, 211}_0) c in CNF: c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ -p_1050 ∨ -b^{5, 211}_2 c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ -p_1050 ∨ b^{5, 211}_1 c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ -p_1050 ∨ -b^{5, 211}_0 c in DIMACS: 9056 9057 -9058 -1050 -9059 0 9056 9057 -9058 -1050 9060 0 9056 9057 -9058 -1050 -9061 0 c 2+1 --> break c (-b^{5, 210}_2 ∧ b^{5, 210}_1 ∧ -b^{5, 210}_0 ∧ p_1050) -> break c in CNF: c b^{5, 210}_2 ∨ -b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ -p_1050 ∨ break c in DIMACS: 9056 -9057 9058 -1050 1162 0 c 2-1 --> 1 c (-b^{5, 210}_2 ∧ b^{5, 210}_1 ∧ -b^{5, 210}_0 ∧ -p_1050) -> (-b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ b^{5, 211}_0) c in CNF: c b^{5, 210}_2 ∨ -b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ p_1050 ∨ -b^{5, 211}_2 c b^{5, 210}_2 ∨ -b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ p_1050 ∨ -b^{5, 211}_1 c b^{5, 210}_2 ∨ -b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ p_1050 ∨ b^{5, 211}_0 c in DIMACS: 9056 -9057 9058 1050 -9059 0 9056 -9057 9058 1050 -9060 0 9056 -9057 9058 1050 9061 0 c 1-1 --> 0 c (-b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ b^{5, 210}_0 ∧ -p_1050) -> (-b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ -b^{5, 211}_0) c in CNF: c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ p_1050 ∨ -b^{5, 211}_2 c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ p_1050 ∨ -b^{5, 211}_1 c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ p_1050 ∨ -b^{5, 211}_0 c in DIMACS: 9056 9057 -9058 1050 -9059 0 9056 9057 -9058 1050 -9060 0 9056 9057 -9058 1050 -9061 0 c 0-1 --> -1 c (-b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ -b^{5, 210}_0 ∧ -p_1050) -> ( b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ b^{5, 211}_0) c in CNF: c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ p_1050 ∨ b^{5, 211}_2 c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ p_1050 ∨ -b^{5, 211}_1 c b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ p_1050 ∨ b^{5, 211}_0 c in DIMACS: 9056 9057 9058 1050 9059 0 9056 9057 9058 1050 -9060 0 9056 9057 9058 1050 9061 0 c -1-1 --> -2 c ( b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ b^{5, 210}_0 ∧ -p_1050) -> ( b^{5, 211}_2 ∧ b^{5, 211}_1 ∧ -b^{5, 211}_0) c in CNF: c -b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ p_1050 ∨ b^{5, 211}_2 c -b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ p_1050 ∨ b^{5, 211}_1 c -b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ p_1050 ∨ -b^{5, 211}_0 c in DIMACS: -9056 9057 -9058 1050 9059 0 -9056 9057 -9058 1050 9060 0 -9056 9057 -9058 1050 -9061 0 c -2-1 --> break c ( b^{5, 210}_2 ∧ b^{5, 210}_1 ∧ -b^{5, 210}_0 ∧ -p_1050) -> break c in CNF: c -b^{5, 210}_2 ∨ -b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ p_1050 ∨ break c in DIMACS: -9056 -9057 9058 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 210}_2 ∧ -b^{5, 210}_1 ∧ -b^{5, 210}_0 ∧ true) c in CNF: c -b^{5, 210}_2 ∨ b^{5, 210}_1 ∨ b^{5, 210}_0 ∨ false c in DIMACS: -9056 9057 9058 0 c 3 does not represent an automaton state. c -(-b^{5, 210}_2 ∧ b^{5, 210}_1 ∧ b^{5, 210}_0 ∧ true) c in CNF: c b^{5, 210}_2 ∨ -b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ false c in DIMACS: 9056 -9057 -9058 0 c -3 does not represent an automaton state. c -( b^{5, 210}_2 ∧ b^{5, 210}_1 ∧ b^{5, 210}_0 ∧ true) c in CNF: c -b^{5, 210}_2 ∨ -b^{5, 210}_1 ∨ -b^{5, 210}_0 ∨ false c in DIMACS: -9056 -9057 -9058 0 c i = 211 c -2+1 --> -1 c ( b^{5, 211}_2 ∧ b^{5, 211}_1 ∧ -b^{5, 211}_0 ∧ p_1055) -> ( b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ b^{5, 212}_0) c in CNF: c -b^{5, 211}_2 ∨ -b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ -p_1055 ∨ b^{5, 212}_2 c -b^{5, 211}_2 ∨ -b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ -p_1055 ∨ -b^{5, 212}_1 c -b^{5, 211}_2 ∨ -b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ -p_1055 ∨ b^{5, 212}_0 c in DIMACS: -9059 -9060 9061 -1055 9062 0 -9059 -9060 9061 -1055 -9063 0 -9059 -9060 9061 -1055 9064 0 c -1+1 --> 0 c ( b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ b^{5, 211}_0 ∧ p_1055) -> (-b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ -b^{5, 212}_0) c in CNF: c -b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ -p_1055 ∨ -b^{5, 212}_2 c -b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ -p_1055 ∨ -b^{5, 212}_1 c -b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ -p_1055 ∨ -b^{5, 212}_0 c in DIMACS: -9059 9060 -9061 -1055 -9062 0 -9059 9060 -9061 -1055 -9063 0 -9059 9060 -9061 -1055 -9064 0 c 0+1 --> 1 c (-b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ -b^{5, 211}_0 ∧ p_1055) -> (-b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ b^{5, 212}_0) c in CNF: c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ -p_1055 ∨ -b^{5, 212}_2 c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ -p_1055 ∨ -b^{5, 212}_1 c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ -p_1055 ∨ b^{5, 212}_0 c in DIMACS: 9059 9060 9061 -1055 -9062 0 9059 9060 9061 -1055 -9063 0 9059 9060 9061 -1055 9064 0 c 1+1 --> 2 c (-b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ b^{5, 211}_0 ∧ p_1055) -> (-b^{5, 212}_2 ∧ b^{5, 212}_1 ∧ -b^{5, 212}_0) c in CNF: c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ -p_1055 ∨ -b^{5, 212}_2 c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ -p_1055 ∨ b^{5, 212}_1 c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ -p_1055 ∨ -b^{5, 212}_0 c in DIMACS: 9059 9060 -9061 -1055 -9062 0 9059 9060 -9061 -1055 9063 0 9059 9060 -9061 -1055 -9064 0 c 2+1 --> break c (-b^{5, 211}_2 ∧ b^{5, 211}_1 ∧ -b^{5, 211}_0 ∧ p_1055) -> break c in CNF: c b^{5, 211}_2 ∨ -b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ -p_1055 ∨ break c in DIMACS: 9059 -9060 9061 -1055 1162 0 c 2-1 --> 1 c (-b^{5, 211}_2 ∧ b^{5, 211}_1 ∧ -b^{5, 211}_0 ∧ -p_1055) -> (-b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ b^{5, 212}_0) c in CNF: c b^{5, 211}_2 ∨ -b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ p_1055 ∨ -b^{5, 212}_2 c b^{5, 211}_2 ∨ -b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ p_1055 ∨ -b^{5, 212}_1 c b^{5, 211}_2 ∨ -b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ p_1055 ∨ b^{5, 212}_0 c in DIMACS: 9059 -9060 9061 1055 -9062 0 9059 -9060 9061 1055 -9063 0 9059 -9060 9061 1055 9064 0 c 1-1 --> 0 c (-b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ b^{5, 211}_0 ∧ -p_1055) -> (-b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ -b^{5, 212}_0) c in CNF: c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ p_1055 ∨ -b^{5, 212}_2 c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ p_1055 ∨ -b^{5, 212}_1 c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ p_1055 ∨ -b^{5, 212}_0 c in DIMACS: 9059 9060 -9061 1055 -9062 0 9059 9060 -9061 1055 -9063 0 9059 9060 -9061 1055 -9064 0 c 0-1 --> -1 c (-b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ -b^{5, 211}_0 ∧ -p_1055) -> ( b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ b^{5, 212}_0) c in CNF: c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ p_1055 ∨ b^{5, 212}_2 c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ p_1055 ∨ -b^{5, 212}_1 c b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ p_1055 ∨ b^{5, 212}_0 c in DIMACS: 9059 9060 9061 1055 9062 0 9059 9060 9061 1055 -9063 0 9059 9060 9061 1055 9064 0 c -1-1 --> -2 c ( b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ b^{5, 211}_0 ∧ -p_1055) -> ( b^{5, 212}_2 ∧ b^{5, 212}_1 ∧ -b^{5, 212}_0) c in CNF: c -b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ p_1055 ∨ b^{5, 212}_2 c -b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ p_1055 ∨ b^{5, 212}_1 c -b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ p_1055 ∨ -b^{5, 212}_0 c in DIMACS: -9059 9060 -9061 1055 9062 0 -9059 9060 -9061 1055 9063 0 -9059 9060 -9061 1055 -9064 0 c -2-1 --> break c ( b^{5, 211}_2 ∧ b^{5, 211}_1 ∧ -b^{5, 211}_0 ∧ -p_1055) -> break c in CNF: c -b^{5, 211}_2 ∨ -b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ p_1055 ∨ break c in DIMACS: -9059 -9060 9061 1055 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 211}_2 ∧ -b^{5, 211}_1 ∧ -b^{5, 211}_0 ∧ true) c in CNF: c -b^{5, 211}_2 ∨ b^{5, 211}_1 ∨ b^{5, 211}_0 ∨ false c in DIMACS: -9059 9060 9061 0 c 3 does not represent an automaton state. c -(-b^{5, 211}_2 ∧ b^{5, 211}_1 ∧ b^{5, 211}_0 ∧ true) c in CNF: c b^{5, 211}_2 ∨ -b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ false c in DIMACS: 9059 -9060 -9061 0 c -3 does not represent an automaton state. c -( b^{5, 211}_2 ∧ b^{5, 211}_1 ∧ b^{5, 211}_0 ∧ true) c in CNF: c -b^{5, 211}_2 ∨ -b^{5, 211}_1 ∨ -b^{5, 211}_0 ∨ false c in DIMACS: -9059 -9060 -9061 0 c i = 212 c -2+1 --> -1 c ( b^{5, 212}_2 ∧ b^{5, 212}_1 ∧ -b^{5, 212}_0 ∧ p_1060) -> ( b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ b^{5, 213}_0) c in CNF: c -b^{5, 212}_2 ∨ -b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ -p_1060 ∨ b^{5, 213}_2 c -b^{5, 212}_2 ∨ -b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ -p_1060 ∨ -b^{5, 213}_1 c -b^{5, 212}_2 ∨ -b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ -p_1060 ∨ b^{5, 213}_0 c in DIMACS: -9062 -9063 9064 -1060 9065 0 -9062 -9063 9064 -1060 -9066 0 -9062 -9063 9064 -1060 9067 0 c -1+1 --> 0 c ( b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ b^{5, 212}_0 ∧ p_1060) -> (-b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ -b^{5, 213}_0) c in CNF: c -b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ -p_1060 ∨ -b^{5, 213}_2 c -b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ -p_1060 ∨ -b^{5, 213}_1 c -b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ -p_1060 ∨ -b^{5, 213}_0 c in DIMACS: -9062 9063 -9064 -1060 -9065 0 -9062 9063 -9064 -1060 -9066 0 -9062 9063 -9064 -1060 -9067 0 c 0+1 --> 1 c (-b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ -b^{5, 212}_0 ∧ p_1060) -> (-b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ b^{5, 213}_0) c in CNF: c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ -p_1060 ∨ -b^{5, 213}_2 c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ -p_1060 ∨ -b^{5, 213}_1 c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ -p_1060 ∨ b^{5, 213}_0 c in DIMACS: 9062 9063 9064 -1060 -9065 0 9062 9063 9064 -1060 -9066 0 9062 9063 9064 -1060 9067 0 c 1+1 --> 2 c (-b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ b^{5, 212}_0 ∧ p_1060) -> (-b^{5, 213}_2 ∧ b^{5, 213}_1 ∧ -b^{5, 213}_0) c in CNF: c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ -p_1060 ∨ -b^{5, 213}_2 c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ -p_1060 ∨ b^{5, 213}_1 c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ -p_1060 ∨ -b^{5, 213}_0 c in DIMACS: 9062 9063 -9064 -1060 -9065 0 9062 9063 -9064 -1060 9066 0 9062 9063 -9064 -1060 -9067 0 c 2+1 --> break c (-b^{5, 212}_2 ∧ b^{5, 212}_1 ∧ -b^{5, 212}_0 ∧ p_1060) -> break c in CNF: c b^{5, 212}_2 ∨ -b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ -p_1060 ∨ break c in DIMACS: 9062 -9063 9064 -1060 1162 0 c 2-1 --> 1 c (-b^{5, 212}_2 ∧ b^{5, 212}_1 ∧ -b^{5, 212}_0 ∧ -p_1060) -> (-b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ b^{5, 213}_0) c in CNF: c b^{5, 212}_2 ∨ -b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ p_1060 ∨ -b^{5, 213}_2 c b^{5, 212}_2 ∨ -b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ p_1060 ∨ -b^{5, 213}_1 c b^{5, 212}_2 ∨ -b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ p_1060 ∨ b^{5, 213}_0 c in DIMACS: 9062 -9063 9064 1060 -9065 0 9062 -9063 9064 1060 -9066 0 9062 -9063 9064 1060 9067 0 c 1-1 --> 0 c (-b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ b^{5, 212}_0 ∧ -p_1060) -> (-b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ -b^{5, 213}_0) c in CNF: c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ p_1060 ∨ -b^{5, 213}_2 c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ p_1060 ∨ -b^{5, 213}_1 c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ p_1060 ∨ -b^{5, 213}_0 c in DIMACS: 9062 9063 -9064 1060 -9065 0 9062 9063 -9064 1060 -9066 0 9062 9063 -9064 1060 -9067 0 c 0-1 --> -1 c (-b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ -b^{5, 212}_0 ∧ -p_1060) -> ( b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ b^{5, 213}_0) c in CNF: c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ p_1060 ∨ b^{5, 213}_2 c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ p_1060 ∨ -b^{5, 213}_1 c b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ p_1060 ∨ b^{5, 213}_0 c in DIMACS: 9062 9063 9064 1060 9065 0 9062 9063 9064 1060 -9066 0 9062 9063 9064 1060 9067 0 c -1-1 --> -2 c ( b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ b^{5, 212}_0 ∧ -p_1060) -> ( b^{5, 213}_2 ∧ b^{5, 213}_1 ∧ -b^{5, 213}_0) c in CNF: c -b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ p_1060 ∨ b^{5, 213}_2 c -b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ p_1060 ∨ b^{5, 213}_1 c -b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ p_1060 ∨ -b^{5, 213}_0 c in DIMACS: -9062 9063 -9064 1060 9065 0 -9062 9063 -9064 1060 9066 0 -9062 9063 -9064 1060 -9067 0 c -2-1 --> break c ( b^{5, 212}_2 ∧ b^{5, 212}_1 ∧ -b^{5, 212}_0 ∧ -p_1060) -> break c in CNF: c -b^{5, 212}_2 ∨ -b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ p_1060 ∨ break c in DIMACS: -9062 -9063 9064 1060 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 212}_2 ∧ -b^{5, 212}_1 ∧ -b^{5, 212}_0 ∧ true) c in CNF: c -b^{5, 212}_2 ∨ b^{5, 212}_1 ∨ b^{5, 212}_0 ∨ false c in DIMACS: -9062 9063 9064 0 c 3 does not represent an automaton state. c -(-b^{5, 212}_2 ∧ b^{5, 212}_1 ∧ b^{5, 212}_0 ∧ true) c in CNF: c b^{5, 212}_2 ∨ -b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ false c in DIMACS: 9062 -9063 -9064 0 c -3 does not represent an automaton state. c -( b^{5, 212}_2 ∧ b^{5, 212}_1 ∧ b^{5, 212}_0 ∧ true) c in CNF: c -b^{5, 212}_2 ∨ -b^{5, 212}_1 ∨ -b^{5, 212}_0 ∨ false c in DIMACS: -9062 -9063 -9064 0 c i = 213 c -2+1 --> -1 c ( b^{5, 213}_2 ∧ b^{5, 213}_1 ∧ -b^{5, 213}_0 ∧ p_1065) -> ( b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ b^{5, 214}_0) c in CNF: c -b^{5, 213}_2 ∨ -b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ -p_1065 ∨ b^{5, 214}_2 c -b^{5, 213}_2 ∨ -b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ -p_1065 ∨ -b^{5, 214}_1 c -b^{5, 213}_2 ∨ -b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ -p_1065 ∨ b^{5, 214}_0 c in DIMACS: -9065 -9066 9067 -1065 9068 0 -9065 -9066 9067 -1065 -9069 0 -9065 -9066 9067 -1065 9070 0 c -1+1 --> 0 c ( b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ b^{5, 213}_0 ∧ p_1065) -> (-b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ -b^{5, 214}_0) c in CNF: c -b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ -p_1065 ∨ -b^{5, 214}_2 c -b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ -p_1065 ∨ -b^{5, 214}_1 c -b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ -p_1065 ∨ -b^{5, 214}_0 c in DIMACS: -9065 9066 -9067 -1065 -9068 0 -9065 9066 -9067 -1065 -9069 0 -9065 9066 -9067 -1065 -9070 0 c 0+1 --> 1 c (-b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ -b^{5, 213}_0 ∧ p_1065) -> (-b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ b^{5, 214}_0) c in CNF: c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ -p_1065 ∨ -b^{5, 214}_2 c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ -p_1065 ∨ -b^{5, 214}_1 c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ -p_1065 ∨ b^{5, 214}_0 c in DIMACS: 9065 9066 9067 -1065 -9068 0 9065 9066 9067 -1065 -9069 0 9065 9066 9067 -1065 9070 0 c 1+1 --> 2 c (-b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ b^{5, 213}_0 ∧ p_1065) -> (-b^{5, 214}_2 ∧ b^{5, 214}_1 ∧ -b^{5, 214}_0) c in CNF: c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ -p_1065 ∨ -b^{5, 214}_2 c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ -p_1065 ∨ b^{5, 214}_1 c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ -p_1065 ∨ -b^{5, 214}_0 c in DIMACS: 9065 9066 -9067 -1065 -9068 0 9065 9066 -9067 -1065 9069 0 9065 9066 -9067 -1065 -9070 0 c 2+1 --> break c (-b^{5, 213}_2 ∧ b^{5, 213}_1 ∧ -b^{5, 213}_0 ∧ p_1065) -> break c in CNF: c b^{5, 213}_2 ∨ -b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ -p_1065 ∨ break c in DIMACS: 9065 -9066 9067 -1065 1162 0 c 2-1 --> 1 c (-b^{5, 213}_2 ∧ b^{5, 213}_1 ∧ -b^{5, 213}_0 ∧ -p_1065) -> (-b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ b^{5, 214}_0) c in CNF: c b^{5, 213}_2 ∨ -b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ p_1065 ∨ -b^{5, 214}_2 c b^{5, 213}_2 ∨ -b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ p_1065 ∨ -b^{5, 214}_1 c b^{5, 213}_2 ∨ -b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ p_1065 ∨ b^{5, 214}_0 c in DIMACS: 9065 -9066 9067 1065 -9068 0 9065 -9066 9067 1065 -9069 0 9065 -9066 9067 1065 9070 0 c 1-1 --> 0 c (-b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ b^{5, 213}_0 ∧ -p_1065) -> (-b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ -b^{5, 214}_0) c in CNF: c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ p_1065 ∨ -b^{5, 214}_2 c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ p_1065 ∨ -b^{5, 214}_1 c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ p_1065 ∨ -b^{5, 214}_0 c in DIMACS: 9065 9066 -9067 1065 -9068 0 9065 9066 -9067 1065 -9069 0 9065 9066 -9067 1065 -9070 0 c 0-1 --> -1 c (-b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ -b^{5, 213}_0 ∧ -p_1065) -> ( b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ b^{5, 214}_0) c in CNF: c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ p_1065 ∨ b^{5, 214}_2 c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ p_1065 ∨ -b^{5, 214}_1 c b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ p_1065 ∨ b^{5, 214}_0 c in DIMACS: 9065 9066 9067 1065 9068 0 9065 9066 9067 1065 -9069 0 9065 9066 9067 1065 9070 0 c -1-1 --> -2 c ( b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ b^{5, 213}_0 ∧ -p_1065) -> ( b^{5, 214}_2 ∧ b^{5, 214}_1 ∧ -b^{5, 214}_0) c in CNF: c -b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ p_1065 ∨ b^{5, 214}_2 c -b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ p_1065 ∨ b^{5, 214}_1 c -b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ p_1065 ∨ -b^{5, 214}_0 c in DIMACS: -9065 9066 -9067 1065 9068 0 -9065 9066 -9067 1065 9069 0 -9065 9066 -9067 1065 -9070 0 c -2-1 --> break c ( b^{5, 213}_2 ∧ b^{5, 213}_1 ∧ -b^{5, 213}_0 ∧ -p_1065) -> break c in CNF: c -b^{5, 213}_2 ∨ -b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ p_1065 ∨ break c in DIMACS: -9065 -9066 9067 1065 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 213}_2 ∧ -b^{5, 213}_1 ∧ -b^{5, 213}_0 ∧ true) c in CNF: c -b^{5, 213}_2 ∨ b^{5, 213}_1 ∨ b^{5, 213}_0 ∨ false c in DIMACS: -9065 9066 9067 0 c 3 does not represent an automaton state. c -(-b^{5, 213}_2 ∧ b^{5, 213}_1 ∧ b^{5, 213}_0 ∧ true) c in CNF: c b^{5, 213}_2 ∨ -b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ false c in DIMACS: 9065 -9066 -9067 0 c -3 does not represent an automaton state. c -( b^{5, 213}_2 ∧ b^{5, 213}_1 ∧ b^{5, 213}_0 ∧ true) c in CNF: c -b^{5, 213}_2 ∨ -b^{5, 213}_1 ∨ -b^{5, 213}_0 ∨ false c in DIMACS: -9065 -9066 -9067 0 c i = 214 c -2+1 --> -1 c ( b^{5, 214}_2 ∧ b^{5, 214}_1 ∧ -b^{5, 214}_0 ∧ p_1070) -> ( b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ b^{5, 215}_0) c in CNF: c -b^{5, 214}_2 ∨ -b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ -p_1070 ∨ b^{5, 215}_2 c -b^{5, 214}_2 ∨ -b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ -p_1070 ∨ -b^{5, 215}_1 c -b^{5, 214}_2 ∨ -b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ -p_1070 ∨ b^{5, 215}_0 c in DIMACS: -9068 -9069 9070 -1070 9071 0 -9068 -9069 9070 -1070 -9072 0 -9068 -9069 9070 -1070 9073 0 c -1+1 --> 0 c ( b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ b^{5, 214}_0 ∧ p_1070) -> (-b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ -b^{5, 215}_0) c in CNF: c -b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ -p_1070 ∨ -b^{5, 215}_2 c -b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ -p_1070 ∨ -b^{5, 215}_1 c -b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ -p_1070 ∨ -b^{5, 215}_0 c in DIMACS: -9068 9069 -9070 -1070 -9071 0 -9068 9069 -9070 -1070 -9072 0 -9068 9069 -9070 -1070 -9073 0 c 0+1 --> 1 c (-b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ -b^{5, 214}_0 ∧ p_1070) -> (-b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ b^{5, 215}_0) c in CNF: c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ -p_1070 ∨ -b^{5, 215}_2 c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ -p_1070 ∨ -b^{5, 215}_1 c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ -p_1070 ∨ b^{5, 215}_0 c in DIMACS: 9068 9069 9070 -1070 -9071 0 9068 9069 9070 -1070 -9072 0 9068 9069 9070 -1070 9073 0 c 1+1 --> 2 c (-b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ b^{5, 214}_0 ∧ p_1070) -> (-b^{5, 215}_2 ∧ b^{5, 215}_1 ∧ -b^{5, 215}_0) c in CNF: c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ -p_1070 ∨ -b^{5, 215}_2 c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ -p_1070 ∨ b^{5, 215}_1 c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ -p_1070 ∨ -b^{5, 215}_0 c in DIMACS: 9068 9069 -9070 -1070 -9071 0 9068 9069 -9070 -1070 9072 0 9068 9069 -9070 -1070 -9073 0 c 2+1 --> break c (-b^{5, 214}_2 ∧ b^{5, 214}_1 ∧ -b^{5, 214}_0 ∧ p_1070) -> break c in CNF: c b^{5, 214}_2 ∨ -b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ -p_1070 ∨ break c in DIMACS: 9068 -9069 9070 -1070 1162 0 c 2-1 --> 1 c (-b^{5, 214}_2 ∧ b^{5, 214}_1 ∧ -b^{5, 214}_0 ∧ -p_1070) -> (-b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ b^{5, 215}_0) c in CNF: c b^{5, 214}_2 ∨ -b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ p_1070 ∨ -b^{5, 215}_2 c b^{5, 214}_2 ∨ -b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ p_1070 ∨ -b^{5, 215}_1 c b^{5, 214}_2 ∨ -b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ p_1070 ∨ b^{5, 215}_0 c in DIMACS: 9068 -9069 9070 1070 -9071 0 9068 -9069 9070 1070 -9072 0 9068 -9069 9070 1070 9073 0 c 1-1 --> 0 c (-b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ b^{5, 214}_0 ∧ -p_1070) -> (-b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ -b^{5, 215}_0) c in CNF: c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ p_1070 ∨ -b^{5, 215}_2 c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ p_1070 ∨ -b^{5, 215}_1 c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ p_1070 ∨ -b^{5, 215}_0 c in DIMACS: 9068 9069 -9070 1070 -9071 0 9068 9069 -9070 1070 -9072 0 9068 9069 -9070 1070 -9073 0 c 0-1 --> -1 c (-b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ -b^{5, 214}_0 ∧ -p_1070) -> ( b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ b^{5, 215}_0) c in CNF: c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ p_1070 ∨ b^{5, 215}_2 c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ p_1070 ∨ -b^{5, 215}_1 c b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ p_1070 ∨ b^{5, 215}_0 c in DIMACS: 9068 9069 9070 1070 9071 0 9068 9069 9070 1070 -9072 0 9068 9069 9070 1070 9073 0 c -1-1 --> -2 c ( b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ b^{5, 214}_0 ∧ -p_1070) -> ( b^{5, 215}_2 ∧ b^{5, 215}_1 ∧ -b^{5, 215}_0) c in CNF: c -b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ p_1070 ∨ b^{5, 215}_2 c -b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ p_1070 ∨ b^{5, 215}_1 c -b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ p_1070 ∨ -b^{5, 215}_0 c in DIMACS: -9068 9069 -9070 1070 9071 0 -9068 9069 -9070 1070 9072 0 -9068 9069 -9070 1070 -9073 0 c -2-1 --> break c ( b^{5, 214}_2 ∧ b^{5, 214}_1 ∧ -b^{5, 214}_0 ∧ -p_1070) -> break c in CNF: c -b^{5, 214}_2 ∨ -b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ p_1070 ∨ break c in DIMACS: -9068 -9069 9070 1070 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 214}_2 ∧ -b^{5, 214}_1 ∧ -b^{5, 214}_0 ∧ true) c in CNF: c -b^{5, 214}_2 ∨ b^{5, 214}_1 ∨ b^{5, 214}_0 ∨ false c in DIMACS: -9068 9069 9070 0 c 3 does not represent an automaton state. c -(-b^{5, 214}_2 ∧ b^{5, 214}_1 ∧ b^{5, 214}_0 ∧ true) c in CNF: c b^{5, 214}_2 ∨ -b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ false c in DIMACS: 9068 -9069 -9070 0 c -3 does not represent an automaton state. c -( b^{5, 214}_2 ∧ b^{5, 214}_1 ∧ b^{5, 214}_0 ∧ true) c in CNF: c -b^{5, 214}_2 ∨ -b^{5, 214}_1 ∨ -b^{5, 214}_0 ∨ false c in DIMACS: -9068 -9069 -9070 0 c i = 215 c -2+1 --> -1 c ( b^{5, 215}_2 ∧ b^{5, 215}_1 ∧ -b^{5, 215}_0 ∧ p_1075) -> ( b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ b^{5, 216}_0) c in CNF: c -b^{5, 215}_2 ∨ -b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ -p_1075 ∨ b^{5, 216}_2 c -b^{5, 215}_2 ∨ -b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ -p_1075 ∨ -b^{5, 216}_1 c -b^{5, 215}_2 ∨ -b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ -p_1075 ∨ b^{5, 216}_0 c in DIMACS: -9071 -9072 9073 -1075 9074 0 -9071 -9072 9073 -1075 -9075 0 -9071 -9072 9073 -1075 9076 0 c -1+1 --> 0 c ( b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ b^{5, 215}_0 ∧ p_1075) -> (-b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ -b^{5, 216}_0) c in CNF: c -b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ -p_1075 ∨ -b^{5, 216}_2 c -b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ -p_1075 ∨ -b^{5, 216}_1 c -b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ -p_1075 ∨ -b^{5, 216}_0 c in DIMACS: -9071 9072 -9073 -1075 -9074 0 -9071 9072 -9073 -1075 -9075 0 -9071 9072 -9073 -1075 -9076 0 c 0+1 --> 1 c (-b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ -b^{5, 215}_0 ∧ p_1075) -> (-b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ b^{5, 216}_0) c in CNF: c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ -p_1075 ∨ -b^{5, 216}_2 c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ -p_1075 ∨ -b^{5, 216}_1 c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ -p_1075 ∨ b^{5, 216}_0 c in DIMACS: 9071 9072 9073 -1075 -9074 0 9071 9072 9073 -1075 -9075 0 9071 9072 9073 -1075 9076 0 c 1+1 --> 2 c (-b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ b^{5, 215}_0 ∧ p_1075) -> (-b^{5, 216}_2 ∧ b^{5, 216}_1 ∧ -b^{5, 216}_0) c in CNF: c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ -p_1075 ∨ -b^{5, 216}_2 c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ -p_1075 ∨ b^{5, 216}_1 c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ -p_1075 ∨ -b^{5, 216}_0 c in DIMACS: 9071 9072 -9073 -1075 -9074 0 9071 9072 -9073 -1075 9075 0 9071 9072 -9073 -1075 -9076 0 c 2+1 --> break c (-b^{5, 215}_2 ∧ b^{5, 215}_1 ∧ -b^{5, 215}_0 ∧ p_1075) -> break c in CNF: c b^{5, 215}_2 ∨ -b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ -p_1075 ∨ break c in DIMACS: 9071 -9072 9073 -1075 1162 0 c 2-1 --> 1 c (-b^{5, 215}_2 ∧ b^{5, 215}_1 ∧ -b^{5, 215}_0 ∧ -p_1075) -> (-b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ b^{5, 216}_0) c in CNF: c b^{5, 215}_2 ∨ -b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ p_1075 ∨ -b^{5, 216}_2 c b^{5, 215}_2 ∨ -b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ p_1075 ∨ -b^{5, 216}_1 c b^{5, 215}_2 ∨ -b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ p_1075 ∨ b^{5, 216}_0 c in DIMACS: 9071 -9072 9073 1075 -9074 0 9071 -9072 9073 1075 -9075 0 9071 -9072 9073 1075 9076 0 c 1-1 --> 0 c (-b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ b^{5, 215}_0 ∧ -p_1075) -> (-b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ -b^{5, 216}_0) c in CNF: c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ p_1075 ∨ -b^{5, 216}_2 c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ p_1075 ∨ -b^{5, 216}_1 c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ p_1075 ∨ -b^{5, 216}_0 c in DIMACS: 9071 9072 -9073 1075 -9074 0 9071 9072 -9073 1075 -9075 0 9071 9072 -9073 1075 -9076 0 c 0-1 --> -1 c (-b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ -b^{5, 215}_0 ∧ -p_1075) -> ( b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ b^{5, 216}_0) c in CNF: c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ p_1075 ∨ b^{5, 216}_2 c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ p_1075 ∨ -b^{5, 216}_1 c b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ p_1075 ∨ b^{5, 216}_0 c in DIMACS: 9071 9072 9073 1075 9074 0 9071 9072 9073 1075 -9075 0 9071 9072 9073 1075 9076 0 c -1-1 --> -2 c ( b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ b^{5, 215}_0 ∧ -p_1075) -> ( b^{5, 216}_2 ∧ b^{5, 216}_1 ∧ -b^{5, 216}_0) c in CNF: c -b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ p_1075 ∨ b^{5, 216}_2 c -b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ p_1075 ∨ b^{5, 216}_1 c -b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ p_1075 ∨ -b^{5, 216}_0 c in DIMACS: -9071 9072 -9073 1075 9074 0 -9071 9072 -9073 1075 9075 0 -9071 9072 -9073 1075 -9076 0 c -2-1 --> break c ( b^{5, 215}_2 ∧ b^{5, 215}_1 ∧ -b^{5, 215}_0 ∧ -p_1075) -> break c in CNF: c -b^{5, 215}_2 ∨ -b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ p_1075 ∨ break c in DIMACS: -9071 -9072 9073 1075 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 215}_2 ∧ -b^{5, 215}_1 ∧ -b^{5, 215}_0 ∧ true) c in CNF: c -b^{5, 215}_2 ∨ b^{5, 215}_1 ∨ b^{5, 215}_0 ∨ false c in DIMACS: -9071 9072 9073 0 c 3 does not represent an automaton state. c -(-b^{5, 215}_2 ∧ b^{5, 215}_1 ∧ b^{5, 215}_0 ∧ true) c in CNF: c b^{5, 215}_2 ∨ -b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ false c in DIMACS: 9071 -9072 -9073 0 c -3 does not represent an automaton state. c -( b^{5, 215}_2 ∧ b^{5, 215}_1 ∧ b^{5, 215}_0 ∧ true) c in CNF: c -b^{5, 215}_2 ∨ -b^{5, 215}_1 ∨ -b^{5, 215}_0 ∨ false c in DIMACS: -9071 -9072 -9073 0 c i = 216 c -2+1 --> -1 c ( b^{5, 216}_2 ∧ b^{5, 216}_1 ∧ -b^{5, 216}_0 ∧ p_1080) -> ( b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ b^{5, 217}_0) c in CNF: c -b^{5, 216}_2 ∨ -b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ -p_1080 ∨ b^{5, 217}_2 c -b^{5, 216}_2 ∨ -b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ -p_1080 ∨ -b^{5, 217}_1 c -b^{5, 216}_2 ∨ -b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ -p_1080 ∨ b^{5, 217}_0 c in DIMACS: -9074 -9075 9076 -1080 9077 0 -9074 -9075 9076 -1080 -9078 0 -9074 -9075 9076 -1080 9079 0 c -1+1 --> 0 c ( b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ b^{5, 216}_0 ∧ p_1080) -> (-b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ -b^{5, 217}_0) c in CNF: c -b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ -p_1080 ∨ -b^{5, 217}_2 c -b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ -p_1080 ∨ -b^{5, 217}_1 c -b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ -p_1080 ∨ -b^{5, 217}_0 c in DIMACS: -9074 9075 -9076 -1080 -9077 0 -9074 9075 -9076 -1080 -9078 0 -9074 9075 -9076 -1080 -9079 0 c 0+1 --> 1 c (-b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ -b^{5, 216}_0 ∧ p_1080) -> (-b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ b^{5, 217}_0) c in CNF: c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ -p_1080 ∨ -b^{5, 217}_2 c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ -p_1080 ∨ -b^{5, 217}_1 c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ -p_1080 ∨ b^{5, 217}_0 c in DIMACS: 9074 9075 9076 -1080 -9077 0 9074 9075 9076 -1080 -9078 0 9074 9075 9076 -1080 9079 0 c 1+1 --> 2 c (-b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ b^{5, 216}_0 ∧ p_1080) -> (-b^{5, 217}_2 ∧ b^{5, 217}_1 ∧ -b^{5, 217}_0) c in CNF: c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ -p_1080 ∨ -b^{5, 217}_2 c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ -p_1080 ∨ b^{5, 217}_1 c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ -p_1080 ∨ -b^{5, 217}_0 c in DIMACS: 9074 9075 -9076 -1080 -9077 0 9074 9075 -9076 -1080 9078 0 9074 9075 -9076 -1080 -9079 0 c 2+1 --> break c (-b^{5, 216}_2 ∧ b^{5, 216}_1 ∧ -b^{5, 216}_0 ∧ p_1080) -> break c in CNF: c b^{5, 216}_2 ∨ -b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ -p_1080 ∨ break c in DIMACS: 9074 -9075 9076 -1080 1162 0 c 2-1 --> 1 c (-b^{5, 216}_2 ∧ b^{5, 216}_1 ∧ -b^{5, 216}_0 ∧ -p_1080) -> (-b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ b^{5, 217}_0) c in CNF: c b^{5, 216}_2 ∨ -b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ p_1080 ∨ -b^{5, 217}_2 c b^{5, 216}_2 ∨ -b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ p_1080 ∨ -b^{5, 217}_1 c b^{5, 216}_2 ∨ -b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ p_1080 ∨ b^{5, 217}_0 c in DIMACS: 9074 -9075 9076 1080 -9077 0 9074 -9075 9076 1080 -9078 0 9074 -9075 9076 1080 9079 0 c 1-1 --> 0 c (-b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ b^{5, 216}_0 ∧ -p_1080) -> (-b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ -b^{5, 217}_0) c in CNF: c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ p_1080 ∨ -b^{5, 217}_2 c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ p_1080 ∨ -b^{5, 217}_1 c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ p_1080 ∨ -b^{5, 217}_0 c in DIMACS: 9074 9075 -9076 1080 -9077 0 9074 9075 -9076 1080 -9078 0 9074 9075 -9076 1080 -9079 0 c 0-1 --> -1 c (-b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ -b^{5, 216}_0 ∧ -p_1080) -> ( b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ b^{5, 217}_0) c in CNF: c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ p_1080 ∨ b^{5, 217}_2 c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ p_1080 ∨ -b^{5, 217}_1 c b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ p_1080 ∨ b^{5, 217}_0 c in DIMACS: 9074 9075 9076 1080 9077 0 9074 9075 9076 1080 -9078 0 9074 9075 9076 1080 9079 0 c -1-1 --> -2 c ( b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ b^{5, 216}_0 ∧ -p_1080) -> ( b^{5, 217}_2 ∧ b^{5, 217}_1 ∧ -b^{5, 217}_0) c in CNF: c -b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ p_1080 ∨ b^{5, 217}_2 c -b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ p_1080 ∨ b^{5, 217}_1 c -b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ p_1080 ∨ -b^{5, 217}_0 c in DIMACS: -9074 9075 -9076 1080 9077 0 -9074 9075 -9076 1080 9078 0 -9074 9075 -9076 1080 -9079 0 c -2-1 --> break c ( b^{5, 216}_2 ∧ b^{5, 216}_1 ∧ -b^{5, 216}_0 ∧ -p_1080) -> break c in CNF: c -b^{5, 216}_2 ∨ -b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ p_1080 ∨ break c in DIMACS: -9074 -9075 9076 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 216}_2 ∧ -b^{5, 216}_1 ∧ -b^{5, 216}_0 ∧ true) c in CNF: c -b^{5, 216}_2 ∨ b^{5, 216}_1 ∨ b^{5, 216}_0 ∨ false c in DIMACS: -9074 9075 9076 0 c 3 does not represent an automaton state. c -(-b^{5, 216}_2 ∧ b^{5, 216}_1 ∧ b^{5, 216}_0 ∧ true) c in CNF: c b^{5, 216}_2 ∨ -b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ false c in DIMACS: 9074 -9075 -9076 0 c -3 does not represent an automaton state. c -( b^{5, 216}_2 ∧ b^{5, 216}_1 ∧ b^{5, 216}_0 ∧ true) c in CNF: c -b^{5, 216}_2 ∨ -b^{5, 216}_1 ∨ -b^{5, 216}_0 ∨ false c in DIMACS: -9074 -9075 -9076 0 c i = 217 c -2+1 --> -1 c ( b^{5, 217}_2 ∧ b^{5, 217}_1 ∧ -b^{5, 217}_0 ∧ p_1085) -> ( b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ b^{5, 218}_0) c in CNF: c -b^{5, 217}_2 ∨ -b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ -p_1085 ∨ b^{5, 218}_2 c -b^{5, 217}_2 ∨ -b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ -p_1085 ∨ -b^{5, 218}_1 c -b^{5, 217}_2 ∨ -b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ -p_1085 ∨ b^{5, 218}_0 c in DIMACS: -9077 -9078 9079 -1085 9080 0 -9077 -9078 9079 -1085 -9081 0 -9077 -9078 9079 -1085 9082 0 c -1+1 --> 0 c ( b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ b^{5, 217}_0 ∧ p_1085) -> (-b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ -b^{5, 218}_0) c in CNF: c -b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ -p_1085 ∨ -b^{5, 218}_2 c -b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ -p_1085 ∨ -b^{5, 218}_1 c -b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ -p_1085 ∨ -b^{5, 218}_0 c in DIMACS: -9077 9078 -9079 -1085 -9080 0 -9077 9078 -9079 -1085 -9081 0 -9077 9078 -9079 -1085 -9082 0 c 0+1 --> 1 c (-b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ -b^{5, 217}_0 ∧ p_1085) -> (-b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ b^{5, 218}_0) c in CNF: c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ -p_1085 ∨ -b^{5, 218}_2 c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ -p_1085 ∨ -b^{5, 218}_1 c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ -p_1085 ∨ b^{5, 218}_0 c in DIMACS: 9077 9078 9079 -1085 -9080 0 9077 9078 9079 -1085 -9081 0 9077 9078 9079 -1085 9082 0 c 1+1 --> 2 c (-b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ b^{5, 217}_0 ∧ p_1085) -> (-b^{5, 218}_2 ∧ b^{5, 218}_1 ∧ -b^{5, 218}_0) c in CNF: c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ -p_1085 ∨ -b^{5, 218}_2 c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ -p_1085 ∨ b^{5, 218}_1 c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ -p_1085 ∨ -b^{5, 218}_0 c in DIMACS: 9077 9078 -9079 -1085 -9080 0 9077 9078 -9079 -1085 9081 0 9077 9078 -9079 -1085 -9082 0 c 2+1 --> break c (-b^{5, 217}_2 ∧ b^{5, 217}_1 ∧ -b^{5, 217}_0 ∧ p_1085) -> break c in CNF: c b^{5, 217}_2 ∨ -b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ -p_1085 ∨ break c in DIMACS: 9077 -9078 9079 -1085 1162 0 c 2-1 --> 1 c (-b^{5, 217}_2 ∧ b^{5, 217}_1 ∧ -b^{5, 217}_0 ∧ -p_1085) -> (-b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ b^{5, 218}_0) c in CNF: c b^{5, 217}_2 ∨ -b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ p_1085 ∨ -b^{5, 218}_2 c b^{5, 217}_2 ∨ -b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ p_1085 ∨ -b^{5, 218}_1 c b^{5, 217}_2 ∨ -b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ p_1085 ∨ b^{5, 218}_0 c in DIMACS: 9077 -9078 9079 1085 -9080 0 9077 -9078 9079 1085 -9081 0 9077 -9078 9079 1085 9082 0 c 1-1 --> 0 c (-b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ b^{5, 217}_0 ∧ -p_1085) -> (-b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ -b^{5, 218}_0) c in CNF: c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ p_1085 ∨ -b^{5, 218}_2 c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ p_1085 ∨ -b^{5, 218}_1 c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ p_1085 ∨ -b^{5, 218}_0 c in DIMACS: 9077 9078 -9079 1085 -9080 0 9077 9078 -9079 1085 -9081 0 9077 9078 -9079 1085 -9082 0 c 0-1 --> -1 c (-b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ -b^{5, 217}_0 ∧ -p_1085) -> ( b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ b^{5, 218}_0) c in CNF: c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ p_1085 ∨ b^{5, 218}_2 c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ p_1085 ∨ -b^{5, 218}_1 c b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ p_1085 ∨ b^{5, 218}_0 c in DIMACS: 9077 9078 9079 1085 9080 0 9077 9078 9079 1085 -9081 0 9077 9078 9079 1085 9082 0 c -1-1 --> -2 c ( b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ b^{5, 217}_0 ∧ -p_1085) -> ( b^{5, 218}_2 ∧ b^{5, 218}_1 ∧ -b^{5, 218}_0) c in CNF: c -b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ p_1085 ∨ b^{5, 218}_2 c -b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ p_1085 ∨ b^{5, 218}_1 c -b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ p_1085 ∨ -b^{5, 218}_0 c in DIMACS: -9077 9078 -9079 1085 9080 0 -9077 9078 -9079 1085 9081 0 -9077 9078 -9079 1085 -9082 0 c -2-1 --> break c ( b^{5, 217}_2 ∧ b^{5, 217}_1 ∧ -b^{5, 217}_0 ∧ -p_1085) -> break c in CNF: c -b^{5, 217}_2 ∨ -b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ p_1085 ∨ break c in DIMACS: -9077 -9078 9079 1085 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 217}_2 ∧ -b^{5, 217}_1 ∧ -b^{5, 217}_0 ∧ true) c in CNF: c -b^{5, 217}_2 ∨ b^{5, 217}_1 ∨ b^{5, 217}_0 ∨ false c in DIMACS: -9077 9078 9079 0 c 3 does not represent an automaton state. c -(-b^{5, 217}_2 ∧ b^{5, 217}_1 ∧ b^{5, 217}_0 ∧ true) c in CNF: c b^{5, 217}_2 ∨ -b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ false c in DIMACS: 9077 -9078 -9079 0 c -3 does not represent an automaton state. c -( b^{5, 217}_2 ∧ b^{5, 217}_1 ∧ b^{5, 217}_0 ∧ true) c in CNF: c -b^{5, 217}_2 ∨ -b^{5, 217}_1 ∨ -b^{5, 217}_0 ∨ false c in DIMACS: -9077 -9078 -9079 0 c i = 218 c -2+1 --> -1 c ( b^{5, 218}_2 ∧ b^{5, 218}_1 ∧ -b^{5, 218}_0 ∧ p_1090) -> ( b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ b^{5, 219}_0) c in CNF: c -b^{5, 218}_2 ∨ -b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ -p_1090 ∨ b^{5, 219}_2 c -b^{5, 218}_2 ∨ -b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ -p_1090 ∨ -b^{5, 219}_1 c -b^{5, 218}_2 ∨ -b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ -p_1090 ∨ b^{5, 219}_0 c in DIMACS: -9080 -9081 9082 -1090 9083 0 -9080 -9081 9082 -1090 -9084 0 -9080 -9081 9082 -1090 9085 0 c -1+1 --> 0 c ( b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ b^{5, 218}_0 ∧ p_1090) -> (-b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ -b^{5, 219}_0) c in CNF: c -b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ -p_1090 ∨ -b^{5, 219}_2 c -b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ -p_1090 ∨ -b^{5, 219}_1 c -b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ -p_1090 ∨ -b^{5, 219}_0 c in DIMACS: -9080 9081 -9082 -1090 -9083 0 -9080 9081 -9082 -1090 -9084 0 -9080 9081 -9082 -1090 -9085 0 c 0+1 --> 1 c (-b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ -b^{5, 218}_0 ∧ p_1090) -> (-b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ b^{5, 219}_0) c in CNF: c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ -p_1090 ∨ -b^{5, 219}_2 c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ -p_1090 ∨ -b^{5, 219}_1 c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ -p_1090 ∨ b^{5, 219}_0 c in DIMACS: 9080 9081 9082 -1090 -9083 0 9080 9081 9082 -1090 -9084 0 9080 9081 9082 -1090 9085 0 c 1+1 --> 2 c (-b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ b^{5, 218}_0 ∧ p_1090) -> (-b^{5, 219}_2 ∧ b^{5, 219}_1 ∧ -b^{5, 219}_0) c in CNF: c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ -p_1090 ∨ -b^{5, 219}_2 c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ -p_1090 ∨ b^{5, 219}_1 c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ -p_1090 ∨ -b^{5, 219}_0 c in DIMACS: 9080 9081 -9082 -1090 -9083 0 9080 9081 -9082 -1090 9084 0 9080 9081 -9082 -1090 -9085 0 c 2+1 --> break c (-b^{5, 218}_2 ∧ b^{5, 218}_1 ∧ -b^{5, 218}_0 ∧ p_1090) -> break c in CNF: c b^{5, 218}_2 ∨ -b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ -p_1090 ∨ break c in DIMACS: 9080 -9081 9082 -1090 1162 0 c 2-1 --> 1 c (-b^{5, 218}_2 ∧ b^{5, 218}_1 ∧ -b^{5, 218}_0 ∧ -p_1090) -> (-b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ b^{5, 219}_0) c in CNF: c b^{5, 218}_2 ∨ -b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ p_1090 ∨ -b^{5, 219}_2 c b^{5, 218}_2 ∨ -b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ p_1090 ∨ -b^{5, 219}_1 c b^{5, 218}_2 ∨ -b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ p_1090 ∨ b^{5, 219}_0 c in DIMACS: 9080 -9081 9082 1090 -9083 0 9080 -9081 9082 1090 -9084 0 9080 -9081 9082 1090 9085 0 c 1-1 --> 0 c (-b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ b^{5, 218}_0 ∧ -p_1090) -> (-b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ -b^{5, 219}_0) c in CNF: c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ p_1090 ∨ -b^{5, 219}_2 c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ p_1090 ∨ -b^{5, 219}_1 c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ p_1090 ∨ -b^{5, 219}_0 c in DIMACS: 9080 9081 -9082 1090 -9083 0 9080 9081 -9082 1090 -9084 0 9080 9081 -9082 1090 -9085 0 c 0-1 --> -1 c (-b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ -b^{5, 218}_0 ∧ -p_1090) -> ( b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ b^{5, 219}_0) c in CNF: c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ p_1090 ∨ b^{5, 219}_2 c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ p_1090 ∨ -b^{5, 219}_1 c b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ p_1090 ∨ b^{5, 219}_0 c in DIMACS: 9080 9081 9082 1090 9083 0 9080 9081 9082 1090 -9084 0 9080 9081 9082 1090 9085 0 c -1-1 --> -2 c ( b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ b^{5, 218}_0 ∧ -p_1090) -> ( b^{5, 219}_2 ∧ b^{5, 219}_1 ∧ -b^{5, 219}_0) c in CNF: c -b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ p_1090 ∨ b^{5, 219}_2 c -b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ p_1090 ∨ b^{5, 219}_1 c -b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ p_1090 ∨ -b^{5, 219}_0 c in DIMACS: -9080 9081 -9082 1090 9083 0 -9080 9081 -9082 1090 9084 0 -9080 9081 -9082 1090 -9085 0 c -2-1 --> break c ( b^{5, 218}_2 ∧ b^{5, 218}_1 ∧ -b^{5, 218}_0 ∧ -p_1090) -> break c in CNF: c -b^{5, 218}_2 ∨ -b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ p_1090 ∨ break c in DIMACS: -9080 -9081 9082 1090 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 218}_2 ∧ -b^{5, 218}_1 ∧ -b^{5, 218}_0 ∧ true) c in CNF: c -b^{5, 218}_2 ∨ b^{5, 218}_1 ∨ b^{5, 218}_0 ∨ false c in DIMACS: -9080 9081 9082 0 c 3 does not represent an automaton state. c -(-b^{5, 218}_2 ∧ b^{5, 218}_1 ∧ b^{5, 218}_0 ∧ true) c in CNF: c b^{5, 218}_2 ∨ -b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ false c in DIMACS: 9080 -9081 -9082 0 c -3 does not represent an automaton state. c -( b^{5, 218}_2 ∧ b^{5, 218}_1 ∧ b^{5, 218}_0 ∧ true) c in CNF: c -b^{5, 218}_2 ∨ -b^{5, 218}_1 ∨ -b^{5, 218}_0 ∨ false c in DIMACS: -9080 -9081 -9082 0 c i = 219 c -2+1 --> -1 c ( b^{5, 219}_2 ∧ b^{5, 219}_1 ∧ -b^{5, 219}_0 ∧ p_1095) -> ( b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ b^{5, 220}_0) c in CNF: c -b^{5, 219}_2 ∨ -b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ -p_1095 ∨ b^{5, 220}_2 c -b^{5, 219}_2 ∨ -b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ -p_1095 ∨ -b^{5, 220}_1 c -b^{5, 219}_2 ∨ -b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ -p_1095 ∨ b^{5, 220}_0 c in DIMACS: -9083 -9084 9085 -1095 9086 0 -9083 -9084 9085 -1095 -9087 0 -9083 -9084 9085 -1095 9088 0 c -1+1 --> 0 c ( b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ b^{5, 219}_0 ∧ p_1095) -> (-b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ -b^{5, 220}_0) c in CNF: c -b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ -p_1095 ∨ -b^{5, 220}_2 c -b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ -p_1095 ∨ -b^{5, 220}_1 c -b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ -p_1095 ∨ -b^{5, 220}_0 c in DIMACS: -9083 9084 -9085 -1095 -9086 0 -9083 9084 -9085 -1095 -9087 0 -9083 9084 -9085 -1095 -9088 0 c 0+1 --> 1 c (-b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ -b^{5, 219}_0 ∧ p_1095) -> (-b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ b^{5, 220}_0) c in CNF: c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ -p_1095 ∨ -b^{5, 220}_2 c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ -p_1095 ∨ -b^{5, 220}_1 c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ -p_1095 ∨ b^{5, 220}_0 c in DIMACS: 9083 9084 9085 -1095 -9086 0 9083 9084 9085 -1095 -9087 0 9083 9084 9085 -1095 9088 0 c 1+1 --> 2 c (-b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ b^{5, 219}_0 ∧ p_1095) -> (-b^{5, 220}_2 ∧ b^{5, 220}_1 ∧ -b^{5, 220}_0) c in CNF: c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ -p_1095 ∨ -b^{5, 220}_2 c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ -p_1095 ∨ b^{5, 220}_1 c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ -p_1095 ∨ -b^{5, 220}_0 c in DIMACS: 9083 9084 -9085 -1095 -9086 0 9083 9084 -9085 -1095 9087 0 9083 9084 -9085 -1095 -9088 0 c 2+1 --> break c (-b^{5, 219}_2 ∧ b^{5, 219}_1 ∧ -b^{5, 219}_0 ∧ p_1095) -> break c in CNF: c b^{5, 219}_2 ∨ -b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ -p_1095 ∨ break c in DIMACS: 9083 -9084 9085 -1095 1162 0 c 2-1 --> 1 c (-b^{5, 219}_2 ∧ b^{5, 219}_1 ∧ -b^{5, 219}_0 ∧ -p_1095) -> (-b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ b^{5, 220}_0) c in CNF: c b^{5, 219}_2 ∨ -b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ p_1095 ∨ -b^{5, 220}_2 c b^{5, 219}_2 ∨ -b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ p_1095 ∨ -b^{5, 220}_1 c b^{5, 219}_2 ∨ -b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ p_1095 ∨ b^{5, 220}_0 c in DIMACS: 9083 -9084 9085 1095 -9086 0 9083 -9084 9085 1095 -9087 0 9083 -9084 9085 1095 9088 0 c 1-1 --> 0 c (-b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ b^{5, 219}_0 ∧ -p_1095) -> (-b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ -b^{5, 220}_0) c in CNF: c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ p_1095 ∨ -b^{5, 220}_2 c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ p_1095 ∨ -b^{5, 220}_1 c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ p_1095 ∨ -b^{5, 220}_0 c in DIMACS: 9083 9084 -9085 1095 -9086 0 9083 9084 -9085 1095 -9087 0 9083 9084 -9085 1095 -9088 0 c 0-1 --> -1 c (-b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ -b^{5, 219}_0 ∧ -p_1095) -> ( b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ b^{5, 220}_0) c in CNF: c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ p_1095 ∨ b^{5, 220}_2 c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ p_1095 ∨ -b^{5, 220}_1 c b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ p_1095 ∨ b^{5, 220}_0 c in DIMACS: 9083 9084 9085 1095 9086 0 9083 9084 9085 1095 -9087 0 9083 9084 9085 1095 9088 0 c -1-1 --> -2 c ( b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ b^{5, 219}_0 ∧ -p_1095) -> ( b^{5, 220}_2 ∧ b^{5, 220}_1 ∧ -b^{5, 220}_0) c in CNF: c -b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ p_1095 ∨ b^{5, 220}_2 c -b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ p_1095 ∨ b^{5, 220}_1 c -b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ p_1095 ∨ -b^{5, 220}_0 c in DIMACS: -9083 9084 -9085 1095 9086 0 -9083 9084 -9085 1095 9087 0 -9083 9084 -9085 1095 -9088 0 c -2-1 --> break c ( b^{5, 219}_2 ∧ b^{5, 219}_1 ∧ -b^{5, 219}_0 ∧ -p_1095) -> break c in CNF: c -b^{5, 219}_2 ∨ -b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ p_1095 ∨ break c in DIMACS: -9083 -9084 9085 1095 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 219}_2 ∧ -b^{5, 219}_1 ∧ -b^{5, 219}_0 ∧ true) c in CNF: c -b^{5, 219}_2 ∨ b^{5, 219}_1 ∨ b^{5, 219}_0 ∨ false c in DIMACS: -9083 9084 9085 0 c 3 does not represent an automaton state. c -(-b^{5, 219}_2 ∧ b^{5, 219}_1 ∧ b^{5, 219}_0 ∧ true) c in CNF: c b^{5, 219}_2 ∨ -b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ false c in DIMACS: 9083 -9084 -9085 0 c -3 does not represent an automaton state. c -( b^{5, 219}_2 ∧ b^{5, 219}_1 ∧ b^{5, 219}_0 ∧ true) c in CNF: c -b^{5, 219}_2 ∨ -b^{5, 219}_1 ∨ -b^{5, 219}_0 ∨ false c in DIMACS: -9083 -9084 -9085 0 c i = 220 c -2+1 --> -1 c ( b^{5, 220}_2 ∧ b^{5, 220}_1 ∧ -b^{5, 220}_0 ∧ p_1100) -> ( b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ b^{5, 221}_0) c in CNF: c -b^{5, 220}_2 ∨ -b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ -p_1100 ∨ b^{5, 221}_2 c -b^{5, 220}_2 ∨ -b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ -p_1100 ∨ -b^{5, 221}_1 c -b^{5, 220}_2 ∨ -b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ -p_1100 ∨ b^{5, 221}_0 c in DIMACS: -9086 -9087 9088 -1100 9089 0 -9086 -9087 9088 -1100 -9090 0 -9086 -9087 9088 -1100 9091 0 c -1+1 --> 0 c ( b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ b^{5, 220}_0 ∧ p_1100) -> (-b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ -b^{5, 221}_0) c in CNF: c -b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ -p_1100 ∨ -b^{5, 221}_2 c -b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ -p_1100 ∨ -b^{5, 221}_1 c -b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ -p_1100 ∨ -b^{5, 221}_0 c in DIMACS: -9086 9087 -9088 -1100 -9089 0 -9086 9087 -9088 -1100 -9090 0 -9086 9087 -9088 -1100 -9091 0 c 0+1 --> 1 c (-b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ -b^{5, 220}_0 ∧ p_1100) -> (-b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ b^{5, 221}_0) c in CNF: c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ -p_1100 ∨ -b^{5, 221}_2 c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ -p_1100 ∨ -b^{5, 221}_1 c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ -p_1100 ∨ b^{5, 221}_0 c in DIMACS: 9086 9087 9088 -1100 -9089 0 9086 9087 9088 -1100 -9090 0 9086 9087 9088 -1100 9091 0 c 1+1 --> 2 c (-b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ b^{5, 220}_0 ∧ p_1100) -> (-b^{5, 221}_2 ∧ b^{5, 221}_1 ∧ -b^{5, 221}_0) c in CNF: c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ -p_1100 ∨ -b^{5, 221}_2 c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ -p_1100 ∨ b^{5, 221}_1 c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ -p_1100 ∨ -b^{5, 221}_0 c in DIMACS: 9086 9087 -9088 -1100 -9089 0 9086 9087 -9088 -1100 9090 0 9086 9087 -9088 -1100 -9091 0 c 2+1 --> break c (-b^{5, 220}_2 ∧ b^{5, 220}_1 ∧ -b^{5, 220}_0 ∧ p_1100) -> break c in CNF: c b^{5, 220}_2 ∨ -b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ -p_1100 ∨ break c in DIMACS: 9086 -9087 9088 -1100 1162 0 c 2-1 --> 1 c (-b^{5, 220}_2 ∧ b^{5, 220}_1 ∧ -b^{5, 220}_0 ∧ -p_1100) -> (-b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ b^{5, 221}_0) c in CNF: c b^{5, 220}_2 ∨ -b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ p_1100 ∨ -b^{5, 221}_2 c b^{5, 220}_2 ∨ -b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ p_1100 ∨ -b^{5, 221}_1 c b^{5, 220}_2 ∨ -b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ p_1100 ∨ b^{5, 221}_0 c in DIMACS: 9086 -9087 9088 1100 -9089 0 9086 -9087 9088 1100 -9090 0 9086 -9087 9088 1100 9091 0 c 1-1 --> 0 c (-b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ b^{5, 220}_0 ∧ -p_1100) -> (-b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ -b^{5, 221}_0) c in CNF: c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ p_1100 ∨ -b^{5, 221}_2 c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ p_1100 ∨ -b^{5, 221}_1 c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ p_1100 ∨ -b^{5, 221}_0 c in DIMACS: 9086 9087 -9088 1100 -9089 0 9086 9087 -9088 1100 -9090 0 9086 9087 -9088 1100 -9091 0 c 0-1 --> -1 c (-b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ -b^{5, 220}_0 ∧ -p_1100) -> ( b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ b^{5, 221}_0) c in CNF: c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ p_1100 ∨ b^{5, 221}_2 c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ p_1100 ∨ -b^{5, 221}_1 c b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ p_1100 ∨ b^{5, 221}_0 c in DIMACS: 9086 9087 9088 1100 9089 0 9086 9087 9088 1100 -9090 0 9086 9087 9088 1100 9091 0 c -1-1 --> -2 c ( b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ b^{5, 220}_0 ∧ -p_1100) -> ( b^{5, 221}_2 ∧ b^{5, 221}_1 ∧ -b^{5, 221}_0) c in CNF: c -b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ p_1100 ∨ b^{5, 221}_2 c -b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ p_1100 ∨ b^{5, 221}_1 c -b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ p_1100 ∨ -b^{5, 221}_0 c in DIMACS: -9086 9087 -9088 1100 9089 0 -9086 9087 -9088 1100 9090 0 -9086 9087 -9088 1100 -9091 0 c -2-1 --> break c ( b^{5, 220}_2 ∧ b^{5, 220}_1 ∧ -b^{5, 220}_0 ∧ -p_1100) -> break c in CNF: c -b^{5, 220}_2 ∨ -b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ p_1100 ∨ break c in DIMACS: -9086 -9087 9088 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 220}_2 ∧ -b^{5, 220}_1 ∧ -b^{5, 220}_0 ∧ true) c in CNF: c -b^{5, 220}_2 ∨ b^{5, 220}_1 ∨ b^{5, 220}_0 ∨ false c in DIMACS: -9086 9087 9088 0 c 3 does not represent an automaton state. c -(-b^{5, 220}_2 ∧ b^{5, 220}_1 ∧ b^{5, 220}_0 ∧ true) c in CNF: c b^{5, 220}_2 ∨ -b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ false c in DIMACS: 9086 -9087 -9088 0 c -3 does not represent an automaton state. c -( b^{5, 220}_2 ∧ b^{5, 220}_1 ∧ b^{5, 220}_0 ∧ true) c in CNF: c -b^{5, 220}_2 ∨ -b^{5, 220}_1 ∨ -b^{5, 220}_0 ∨ false c in DIMACS: -9086 -9087 -9088 0 c i = 221 c -2+1 --> -1 c ( b^{5, 221}_2 ∧ b^{5, 221}_1 ∧ -b^{5, 221}_0 ∧ p_1105) -> ( b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ b^{5, 222}_0) c in CNF: c -b^{5, 221}_2 ∨ -b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ -p_1105 ∨ b^{5, 222}_2 c -b^{5, 221}_2 ∨ -b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ -p_1105 ∨ -b^{5, 222}_1 c -b^{5, 221}_2 ∨ -b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ -p_1105 ∨ b^{5, 222}_0 c in DIMACS: -9089 -9090 9091 -1105 9092 0 -9089 -9090 9091 -1105 -9093 0 -9089 -9090 9091 -1105 9094 0 c -1+1 --> 0 c ( b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ b^{5, 221}_0 ∧ p_1105) -> (-b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ -b^{5, 222}_0) c in CNF: c -b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ -p_1105 ∨ -b^{5, 222}_2 c -b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ -p_1105 ∨ -b^{5, 222}_1 c -b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ -p_1105 ∨ -b^{5, 222}_0 c in DIMACS: -9089 9090 -9091 -1105 -9092 0 -9089 9090 -9091 -1105 -9093 0 -9089 9090 -9091 -1105 -9094 0 c 0+1 --> 1 c (-b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ -b^{5, 221}_0 ∧ p_1105) -> (-b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ b^{5, 222}_0) c in CNF: c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ -p_1105 ∨ -b^{5, 222}_2 c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ -p_1105 ∨ -b^{5, 222}_1 c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ -p_1105 ∨ b^{5, 222}_0 c in DIMACS: 9089 9090 9091 -1105 -9092 0 9089 9090 9091 -1105 -9093 0 9089 9090 9091 -1105 9094 0 c 1+1 --> 2 c (-b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ b^{5, 221}_0 ∧ p_1105) -> (-b^{5, 222}_2 ∧ b^{5, 222}_1 ∧ -b^{5, 222}_0) c in CNF: c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ -p_1105 ∨ -b^{5, 222}_2 c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ -p_1105 ∨ b^{5, 222}_1 c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ -p_1105 ∨ -b^{5, 222}_0 c in DIMACS: 9089 9090 -9091 -1105 -9092 0 9089 9090 -9091 -1105 9093 0 9089 9090 -9091 -1105 -9094 0 c 2+1 --> break c (-b^{5, 221}_2 ∧ b^{5, 221}_1 ∧ -b^{5, 221}_0 ∧ p_1105) -> break c in CNF: c b^{5, 221}_2 ∨ -b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ -p_1105 ∨ break c in DIMACS: 9089 -9090 9091 -1105 1162 0 c 2-1 --> 1 c (-b^{5, 221}_2 ∧ b^{5, 221}_1 ∧ -b^{5, 221}_0 ∧ -p_1105) -> (-b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ b^{5, 222}_0) c in CNF: c b^{5, 221}_2 ∨ -b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ p_1105 ∨ -b^{5, 222}_2 c b^{5, 221}_2 ∨ -b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ p_1105 ∨ -b^{5, 222}_1 c b^{5, 221}_2 ∨ -b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ p_1105 ∨ b^{5, 222}_0 c in DIMACS: 9089 -9090 9091 1105 -9092 0 9089 -9090 9091 1105 -9093 0 9089 -9090 9091 1105 9094 0 c 1-1 --> 0 c (-b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ b^{5, 221}_0 ∧ -p_1105) -> (-b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ -b^{5, 222}_0) c in CNF: c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ p_1105 ∨ -b^{5, 222}_2 c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ p_1105 ∨ -b^{5, 222}_1 c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ p_1105 ∨ -b^{5, 222}_0 c in DIMACS: 9089 9090 -9091 1105 -9092 0 9089 9090 -9091 1105 -9093 0 9089 9090 -9091 1105 -9094 0 c 0-1 --> -1 c (-b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ -b^{5, 221}_0 ∧ -p_1105) -> ( b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ b^{5, 222}_0) c in CNF: c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ p_1105 ∨ b^{5, 222}_2 c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ p_1105 ∨ -b^{5, 222}_1 c b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ p_1105 ∨ b^{5, 222}_0 c in DIMACS: 9089 9090 9091 1105 9092 0 9089 9090 9091 1105 -9093 0 9089 9090 9091 1105 9094 0 c -1-1 --> -2 c ( b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ b^{5, 221}_0 ∧ -p_1105) -> ( b^{5, 222}_2 ∧ b^{5, 222}_1 ∧ -b^{5, 222}_0) c in CNF: c -b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ p_1105 ∨ b^{5, 222}_2 c -b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ p_1105 ∨ b^{5, 222}_1 c -b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ p_1105 ∨ -b^{5, 222}_0 c in DIMACS: -9089 9090 -9091 1105 9092 0 -9089 9090 -9091 1105 9093 0 -9089 9090 -9091 1105 -9094 0 c -2-1 --> break c ( b^{5, 221}_2 ∧ b^{5, 221}_1 ∧ -b^{5, 221}_0 ∧ -p_1105) -> break c in CNF: c -b^{5, 221}_2 ∨ -b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ p_1105 ∨ break c in DIMACS: -9089 -9090 9091 1105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 221}_2 ∧ -b^{5, 221}_1 ∧ -b^{5, 221}_0 ∧ true) c in CNF: c -b^{5, 221}_2 ∨ b^{5, 221}_1 ∨ b^{5, 221}_0 ∨ false c in DIMACS: -9089 9090 9091 0 c 3 does not represent an automaton state. c -(-b^{5, 221}_2 ∧ b^{5, 221}_1 ∧ b^{5, 221}_0 ∧ true) c in CNF: c b^{5, 221}_2 ∨ -b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ false c in DIMACS: 9089 -9090 -9091 0 c -3 does not represent an automaton state. c -( b^{5, 221}_2 ∧ b^{5, 221}_1 ∧ b^{5, 221}_0 ∧ true) c in CNF: c -b^{5, 221}_2 ∨ -b^{5, 221}_1 ∨ -b^{5, 221}_0 ∨ false c in DIMACS: -9089 -9090 -9091 0 c i = 222 c -2+1 --> -1 c ( b^{5, 222}_2 ∧ b^{5, 222}_1 ∧ -b^{5, 222}_0 ∧ p_1110) -> ( b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ b^{5, 223}_0) c in CNF: c -b^{5, 222}_2 ∨ -b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ -p_1110 ∨ b^{5, 223}_2 c -b^{5, 222}_2 ∨ -b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ -p_1110 ∨ -b^{5, 223}_1 c -b^{5, 222}_2 ∨ -b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ -p_1110 ∨ b^{5, 223}_0 c in DIMACS: -9092 -9093 9094 -1110 9095 0 -9092 -9093 9094 -1110 -9096 0 -9092 -9093 9094 -1110 9097 0 c -1+1 --> 0 c ( b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ b^{5, 222}_0 ∧ p_1110) -> (-b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ -b^{5, 223}_0) c in CNF: c -b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ -p_1110 ∨ -b^{5, 223}_2 c -b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ -p_1110 ∨ -b^{5, 223}_1 c -b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ -p_1110 ∨ -b^{5, 223}_0 c in DIMACS: -9092 9093 -9094 -1110 -9095 0 -9092 9093 -9094 -1110 -9096 0 -9092 9093 -9094 -1110 -9097 0 c 0+1 --> 1 c (-b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ -b^{5, 222}_0 ∧ p_1110) -> (-b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ b^{5, 223}_0) c in CNF: c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ -p_1110 ∨ -b^{5, 223}_2 c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ -p_1110 ∨ -b^{5, 223}_1 c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ -p_1110 ∨ b^{5, 223}_0 c in DIMACS: 9092 9093 9094 -1110 -9095 0 9092 9093 9094 -1110 -9096 0 9092 9093 9094 -1110 9097 0 c 1+1 --> 2 c (-b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ b^{5, 222}_0 ∧ p_1110) -> (-b^{5, 223}_2 ∧ b^{5, 223}_1 ∧ -b^{5, 223}_0) c in CNF: c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ -p_1110 ∨ -b^{5, 223}_2 c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ -p_1110 ∨ b^{5, 223}_1 c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ -p_1110 ∨ -b^{5, 223}_0 c in DIMACS: 9092 9093 -9094 -1110 -9095 0 9092 9093 -9094 -1110 9096 0 9092 9093 -9094 -1110 -9097 0 c 2+1 --> break c (-b^{5, 222}_2 ∧ b^{5, 222}_1 ∧ -b^{5, 222}_0 ∧ p_1110) -> break c in CNF: c b^{5, 222}_2 ∨ -b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ -p_1110 ∨ break c in DIMACS: 9092 -9093 9094 -1110 1162 0 c 2-1 --> 1 c (-b^{5, 222}_2 ∧ b^{5, 222}_1 ∧ -b^{5, 222}_0 ∧ -p_1110) -> (-b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ b^{5, 223}_0) c in CNF: c b^{5, 222}_2 ∨ -b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ p_1110 ∨ -b^{5, 223}_2 c b^{5, 222}_2 ∨ -b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ p_1110 ∨ -b^{5, 223}_1 c b^{5, 222}_2 ∨ -b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ p_1110 ∨ b^{5, 223}_0 c in DIMACS: 9092 -9093 9094 1110 -9095 0 9092 -9093 9094 1110 -9096 0 9092 -9093 9094 1110 9097 0 c 1-1 --> 0 c (-b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ b^{5, 222}_0 ∧ -p_1110) -> (-b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ -b^{5, 223}_0) c in CNF: c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ p_1110 ∨ -b^{5, 223}_2 c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ p_1110 ∨ -b^{5, 223}_1 c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ p_1110 ∨ -b^{5, 223}_0 c in DIMACS: 9092 9093 -9094 1110 -9095 0 9092 9093 -9094 1110 -9096 0 9092 9093 -9094 1110 -9097 0 c 0-1 --> -1 c (-b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ -b^{5, 222}_0 ∧ -p_1110) -> ( b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ b^{5, 223}_0) c in CNF: c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ p_1110 ∨ b^{5, 223}_2 c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ p_1110 ∨ -b^{5, 223}_1 c b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ p_1110 ∨ b^{5, 223}_0 c in DIMACS: 9092 9093 9094 1110 9095 0 9092 9093 9094 1110 -9096 0 9092 9093 9094 1110 9097 0 c -1-1 --> -2 c ( b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ b^{5, 222}_0 ∧ -p_1110) -> ( b^{5, 223}_2 ∧ b^{5, 223}_1 ∧ -b^{5, 223}_0) c in CNF: c -b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ p_1110 ∨ b^{5, 223}_2 c -b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ p_1110 ∨ b^{5, 223}_1 c -b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ p_1110 ∨ -b^{5, 223}_0 c in DIMACS: -9092 9093 -9094 1110 9095 0 -9092 9093 -9094 1110 9096 0 -9092 9093 -9094 1110 -9097 0 c -2-1 --> break c ( b^{5, 222}_2 ∧ b^{5, 222}_1 ∧ -b^{5, 222}_0 ∧ -p_1110) -> break c in CNF: c -b^{5, 222}_2 ∨ -b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ p_1110 ∨ break c in DIMACS: -9092 -9093 9094 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 222}_2 ∧ -b^{5, 222}_1 ∧ -b^{5, 222}_0 ∧ true) c in CNF: c -b^{5, 222}_2 ∨ b^{5, 222}_1 ∨ b^{5, 222}_0 ∨ false c in DIMACS: -9092 9093 9094 0 c 3 does not represent an automaton state. c -(-b^{5, 222}_2 ∧ b^{5, 222}_1 ∧ b^{5, 222}_0 ∧ true) c in CNF: c b^{5, 222}_2 ∨ -b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ false c in DIMACS: 9092 -9093 -9094 0 c -3 does not represent an automaton state. c -( b^{5, 222}_2 ∧ b^{5, 222}_1 ∧ b^{5, 222}_0 ∧ true) c in CNF: c -b^{5, 222}_2 ∨ -b^{5, 222}_1 ∨ -b^{5, 222}_0 ∨ false c in DIMACS: -9092 -9093 -9094 0 c i = 223 c -2+1 --> -1 c ( b^{5, 223}_2 ∧ b^{5, 223}_1 ∧ -b^{5, 223}_0 ∧ p_1115) -> ( b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ b^{5, 224}_0) c in CNF: c -b^{5, 223}_2 ∨ -b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ -p_1115 ∨ b^{5, 224}_2 c -b^{5, 223}_2 ∨ -b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ -p_1115 ∨ -b^{5, 224}_1 c -b^{5, 223}_2 ∨ -b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ -p_1115 ∨ b^{5, 224}_0 c in DIMACS: -9095 -9096 9097 -1115 9098 0 -9095 -9096 9097 -1115 -9099 0 -9095 -9096 9097 -1115 9100 0 c -1+1 --> 0 c ( b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ b^{5, 223}_0 ∧ p_1115) -> (-b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ -b^{5, 224}_0) c in CNF: c -b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ -p_1115 ∨ -b^{5, 224}_2 c -b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ -p_1115 ∨ -b^{5, 224}_1 c -b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ -p_1115 ∨ -b^{5, 224}_0 c in DIMACS: -9095 9096 -9097 -1115 -9098 0 -9095 9096 -9097 -1115 -9099 0 -9095 9096 -9097 -1115 -9100 0 c 0+1 --> 1 c (-b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ -b^{5, 223}_0 ∧ p_1115) -> (-b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ b^{5, 224}_0) c in CNF: c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ -p_1115 ∨ -b^{5, 224}_2 c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ -p_1115 ∨ -b^{5, 224}_1 c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ -p_1115 ∨ b^{5, 224}_0 c in DIMACS: 9095 9096 9097 -1115 -9098 0 9095 9096 9097 -1115 -9099 0 9095 9096 9097 -1115 9100 0 c 1+1 --> 2 c (-b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ b^{5, 223}_0 ∧ p_1115) -> (-b^{5, 224}_2 ∧ b^{5, 224}_1 ∧ -b^{5, 224}_0) c in CNF: c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ -p_1115 ∨ -b^{5, 224}_2 c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ -p_1115 ∨ b^{5, 224}_1 c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ -p_1115 ∨ -b^{5, 224}_0 c in DIMACS: 9095 9096 -9097 -1115 -9098 0 9095 9096 -9097 -1115 9099 0 9095 9096 -9097 -1115 -9100 0 c 2+1 --> break c (-b^{5, 223}_2 ∧ b^{5, 223}_1 ∧ -b^{5, 223}_0 ∧ p_1115) -> break c in CNF: c b^{5, 223}_2 ∨ -b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ -p_1115 ∨ break c in DIMACS: 9095 -9096 9097 -1115 1162 0 c 2-1 --> 1 c (-b^{5, 223}_2 ∧ b^{5, 223}_1 ∧ -b^{5, 223}_0 ∧ -p_1115) -> (-b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ b^{5, 224}_0) c in CNF: c b^{5, 223}_2 ∨ -b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ p_1115 ∨ -b^{5, 224}_2 c b^{5, 223}_2 ∨ -b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ p_1115 ∨ -b^{5, 224}_1 c b^{5, 223}_2 ∨ -b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ p_1115 ∨ b^{5, 224}_0 c in DIMACS: 9095 -9096 9097 1115 -9098 0 9095 -9096 9097 1115 -9099 0 9095 -9096 9097 1115 9100 0 c 1-1 --> 0 c (-b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ b^{5, 223}_0 ∧ -p_1115) -> (-b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ -b^{5, 224}_0) c in CNF: c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ p_1115 ∨ -b^{5, 224}_2 c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ p_1115 ∨ -b^{5, 224}_1 c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ p_1115 ∨ -b^{5, 224}_0 c in DIMACS: 9095 9096 -9097 1115 -9098 0 9095 9096 -9097 1115 -9099 0 9095 9096 -9097 1115 -9100 0 c 0-1 --> -1 c (-b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ -b^{5, 223}_0 ∧ -p_1115) -> ( b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ b^{5, 224}_0) c in CNF: c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ p_1115 ∨ b^{5, 224}_2 c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ p_1115 ∨ -b^{5, 224}_1 c b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ p_1115 ∨ b^{5, 224}_0 c in DIMACS: 9095 9096 9097 1115 9098 0 9095 9096 9097 1115 -9099 0 9095 9096 9097 1115 9100 0 c -1-1 --> -2 c ( b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ b^{5, 223}_0 ∧ -p_1115) -> ( b^{5, 224}_2 ∧ b^{5, 224}_1 ∧ -b^{5, 224}_0) c in CNF: c -b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ p_1115 ∨ b^{5, 224}_2 c -b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ p_1115 ∨ b^{5, 224}_1 c -b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ p_1115 ∨ -b^{5, 224}_0 c in DIMACS: -9095 9096 -9097 1115 9098 0 -9095 9096 -9097 1115 9099 0 -9095 9096 -9097 1115 -9100 0 c -2-1 --> break c ( b^{5, 223}_2 ∧ b^{5, 223}_1 ∧ -b^{5, 223}_0 ∧ -p_1115) -> break c in CNF: c -b^{5, 223}_2 ∨ -b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ p_1115 ∨ break c in DIMACS: -9095 -9096 9097 1115 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 223}_2 ∧ -b^{5, 223}_1 ∧ -b^{5, 223}_0 ∧ true) c in CNF: c -b^{5, 223}_2 ∨ b^{5, 223}_1 ∨ b^{5, 223}_0 ∨ false c in DIMACS: -9095 9096 9097 0 c 3 does not represent an automaton state. c -(-b^{5, 223}_2 ∧ b^{5, 223}_1 ∧ b^{5, 223}_0 ∧ true) c in CNF: c b^{5, 223}_2 ∨ -b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ false c in DIMACS: 9095 -9096 -9097 0 c -3 does not represent an automaton state. c -( b^{5, 223}_2 ∧ b^{5, 223}_1 ∧ b^{5, 223}_0 ∧ true) c in CNF: c -b^{5, 223}_2 ∨ -b^{5, 223}_1 ∨ -b^{5, 223}_0 ∨ false c in DIMACS: -9095 -9096 -9097 0 c i = 224 c -2+1 --> -1 c ( b^{5, 224}_2 ∧ b^{5, 224}_1 ∧ -b^{5, 224}_0 ∧ p_1120) -> ( b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ b^{5, 225}_0) c in CNF: c -b^{5, 224}_2 ∨ -b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ -p_1120 ∨ b^{5, 225}_2 c -b^{5, 224}_2 ∨ -b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ -p_1120 ∨ -b^{5, 225}_1 c -b^{5, 224}_2 ∨ -b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ -p_1120 ∨ b^{5, 225}_0 c in DIMACS: -9098 -9099 9100 -1120 9101 0 -9098 -9099 9100 -1120 -9102 0 -9098 -9099 9100 -1120 9103 0 c -1+1 --> 0 c ( b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ b^{5, 224}_0 ∧ p_1120) -> (-b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ -b^{5, 225}_0) c in CNF: c -b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ -p_1120 ∨ -b^{5, 225}_2 c -b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ -p_1120 ∨ -b^{5, 225}_1 c -b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ -p_1120 ∨ -b^{5, 225}_0 c in DIMACS: -9098 9099 -9100 -1120 -9101 0 -9098 9099 -9100 -1120 -9102 0 -9098 9099 -9100 -1120 -9103 0 c 0+1 --> 1 c (-b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ -b^{5, 224}_0 ∧ p_1120) -> (-b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ b^{5, 225}_0) c in CNF: c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ -p_1120 ∨ -b^{5, 225}_2 c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ -p_1120 ∨ -b^{5, 225}_1 c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ -p_1120 ∨ b^{5, 225}_0 c in DIMACS: 9098 9099 9100 -1120 -9101 0 9098 9099 9100 -1120 -9102 0 9098 9099 9100 -1120 9103 0 c 1+1 --> 2 c (-b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ b^{5, 224}_0 ∧ p_1120) -> (-b^{5, 225}_2 ∧ b^{5, 225}_1 ∧ -b^{5, 225}_0) c in CNF: c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ -p_1120 ∨ -b^{5, 225}_2 c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ -p_1120 ∨ b^{5, 225}_1 c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ -p_1120 ∨ -b^{5, 225}_0 c in DIMACS: 9098 9099 -9100 -1120 -9101 0 9098 9099 -9100 -1120 9102 0 9098 9099 -9100 -1120 -9103 0 c 2+1 --> break c (-b^{5, 224}_2 ∧ b^{5, 224}_1 ∧ -b^{5, 224}_0 ∧ p_1120) -> break c in CNF: c b^{5, 224}_2 ∨ -b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ -p_1120 ∨ break c in DIMACS: 9098 -9099 9100 -1120 1162 0 c 2-1 --> 1 c (-b^{5, 224}_2 ∧ b^{5, 224}_1 ∧ -b^{5, 224}_0 ∧ -p_1120) -> (-b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ b^{5, 225}_0) c in CNF: c b^{5, 224}_2 ∨ -b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ p_1120 ∨ -b^{5, 225}_2 c b^{5, 224}_2 ∨ -b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ p_1120 ∨ -b^{5, 225}_1 c b^{5, 224}_2 ∨ -b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ p_1120 ∨ b^{5, 225}_0 c in DIMACS: 9098 -9099 9100 1120 -9101 0 9098 -9099 9100 1120 -9102 0 9098 -9099 9100 1120 9103 0 c 1-1 --> 0 c (-b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ b^{5, 224}_0 ∧ -p_1120) -> (-b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ -b^{5, 225}_0) c in CNF: c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ p_1120 ∨ -b^{5, 225}_2 c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ p_1120 ∨ -b^{5, 225}_1 c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ p_1120 ∨ -b^{5, 225}_0 c in DIMACS: 9098 9099 -9100 1120 -9101 0 9098 9099 -9100 1120 -9102 0 9098 9099 -9100 1120 -9103 0 c 0-1 --> -1 c (-b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ -b^{5, 224}_0 ∧ -p_1120) -> ( b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ b^{5, 225}_0) c in CNF: c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ p_1120 ∨ b^{5, 225}_2 c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ p_1120 ∨ -b^{5, 225}_1 c b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ p_1120 ∨ b^{5, 225}_0 c in DIMACS: 9098 9099 9100 1120 9101 0 9098 9099 9100 1120 -9102 0 9098 9099 9100 1120 9103 0 c -1-1 --> -2 c ( b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ b^{5, 224}_0 ∧ -p_1120) -> ( b^{5, 225}_2 ∧ b^{5, 225}_1 ∧ -b^{5, 225}_0) c in CNF: c -b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ p_1120 ∨ b^{5, 225}_2 c -b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ p_1120 ∨ b^{5, 225}_1 c -b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ p_1120 ∨ -b^{5, 225}_0 c in DIMACS: -9098 9099 -9100 1120 9101 0 -9098 9099 -9100 1120 9102 0 -9098 9099 -9100 1120 -9103 0 c -2-1 --> break c ( b^{5, 224}_2 ∧ b^{5, 224}_1 ∧ -b^{5, 224}_0 ∧ -p_1120) -> break c in CNF: c -b^{5, 224}_2 ∨ -b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ p_1120 ∨ break c in DIMACS: -9098 -9099 9100 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 224}_2 ∧ -b^{5, 224}_1 ∧ -b^{5, 224}_0 ∧ true) c in CNF: c -b^{5, 224}_2 ∨ b^{5, 224}_1 ∨ b^{5, 224}_0 ∨ false c in DIMACS: -9098 9099 9100 0 c 3 does not represent an automaton state. c -(-b^{5, 224}_2 ∧ b^{5, 224}_1 ∧ b^{5, 224}_0 ∧ true) c in CNF: c b^{5, 224}_2 ∨ -b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ false c in DIMACS: 9098 -9099 -9100 0 c -3 does not represent an automaton state. c -( b^{5, 224}_2 ∧ b^{5, 224}_1 ∧ b^{5, 224}_0 ∧ true) c in CNF: c -b^{5, 224}_2 ∨ -b^{5, 224}_1 ∨ -b^{5, 224}_0 ∨ false c in DIMACS: -9098 -9099 -9100 0 c i = 225 c -2+1 --> -1 c ( b^{5, 225}_2 ∧ b^{5, 225}_1 ∧ -b^{5, 225}_0 ∧ p_1125) -> ( b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ b^{5, 226}_0) c in CNF: c -b^{5, 225}_2 ∨ -b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ -p_1125 ∨ b^{5, 226}_2 c -b^{5, 225}_2 ∨ -b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ -p_1125 ∨ -b^{5, 226}_1 c -b^{5, 225}_2 ∨ -b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ -p_1125 ∨ b^{5, 226}_0 c in DIMACS: -9101 -9102 9103 -1125 9104 0 -9101 -9102 9103 -1125 -9105 0 -9101 -9102 9103 -1125 9106 0 c -1+1 --> 0 c ( b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ b^{5, 225}_0 ∧ p_1125) -> (-b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ -b^{5, 226}_0) c in CNF: c -b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ -p_1125 ∨ -b^{5, 226}_2 c -b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ -p_1125 ∨ -b^{5, 226}_1 c -b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ -p_1125 ∨ -b^{5, 226}_0 c in DIMACS: -9101 9102 -9103 -1125 -9104 0 -9101 9102 -9103 -1125 -9105 0 -9101 9102 -9103 -1125 -9106 0 c 0+1 --> 1 c (-b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ -b^{5, 225}_0 ∧ p_1125) -> (-b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ b^{5, 226}_0) c in CNF: c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ -p_1125 ∨ -b^{5, 226}_2 c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ -p_1125 ∨ -b^{5, 226}_1 c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ -p_1125 ∨ b^{5, 226}_0 c in DIMACS: 9101 9102 9103 -1125 -9104 0 9101 9102 9103 -1125 -9105 0 9101 9102 9103 -1125 9106 0 c 1+1 --> 2 c (-b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ b^{5, 225}_0 ∧ p_1125) -> (-b^{5, 226}_2 ∧ b^{5, 226}_1 ∧ -b^{5, 226}_0) c in CNF: c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ -p_1125 ∨ -b^{5, 226}_2 c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ -p_1125 ∨ b^{5, 226}_1 c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ -p_1125 ∨ -b^{5, 226}_0 c in DIMACS: 9101 9102 -9103 -1125 -9104 0 9101 9102 -9103 -1125 9105 0 9101 9102 -9103 -1125 -9106 0 c 2+1 --> break c (-b^{5, 225}_2 ∧ b^{5, 225}_1 ∧ -b^{5, 225}_0 ∧ p_1125) -> break c in CNF: c b^{5, 225}_2 ∨ -b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ -p_1125 ∨ break c in DIMACS: 9101 -9102 9103 -1125 1162 0 c 2-1 --> 1 c (-b^{5, 225}_2 ∧ b^{5, 225}_1 ∧ -b^{5, 225}_0 ∧ -p_1125) -> (-b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ b^{5, 226}_0) c in CNF: c b^{5, 225}_2 ∨ -b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ p_1125 ∨ -b^{5, 226}_2 c b^{5, 225}_2 ∨ -b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ p_1125 ∨ -b^{5, 226}_1 c b^{5, 225}_2 ∨ -b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ p_1125 ∨ b^{5, 226}_0 c in DIMACS: 9101 -9102 9103 1125 -9104 0 9101 -9102 9103 1125 -9105 0 9101 -9102 9103 1125 9106 0 c 1-1 --> 0 c (-b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ b^{5, 225}_0 ∧ -p_1125) -> (-b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ -b^{5, 226}_0) c in CNF: c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ p_1125 ∨ -b^{5, 226}_2 c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ p_1125 ∨ -b^{5, 226}_1 c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ p_1125 ∨ -b^{5, 226}_0 c in DIMACS: 9101 9102 -9103 1125 -9104 0 9101 9102 -9103 1125 -9105 0 9101 9102 -9103 1125 -9106 0 c 0-1 --> -1 c (-b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ -b^{5, 225}_0 ∧ -p_1125) -> ( b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ b^{5, 226}_0) c in CNF: c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ p_1125 ∨ b^{5, 226}_2 c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ p_1125 ∨ -b^{5, 226}_1 c b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ p_1125 ∨ b^{5, 226}_0 c in DIMACS: 9101 9102 9103 1125 9104 0 9101 9102 9103 1125 -9105 0 9101 9102 9103 1125 9106 0 c -1-1 --> -2 c ( b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ b^{5, 225}_0 ∧ -p_1125) -> ( b^{5, 226}_2 ∧ b^{5, 226}_1 ∧ -b^{5, 226}_0) c in CNF: c -b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ p_1125 ∨ b^{5, 226}_2 c -b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ p_1125 ∨ b^{5, 226}_1 c -b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ p_1125 ∨ -b^{5, 226}_0 c in DIMACS: -9101 9102 -9103 1125 9104 0 -9101 9102 -9103 1125 9105 0 -9101 9102 -9103 1125 -9106 0 c -2-1 --> break c ( b^{5, 225}_2 ∧ b^{5, 225}_1 ∧ -b^{5, 225}_0 ∧ -p_1125) -> break c in CNF: c -b^{5, 225}_2 ∨ -b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ p_1125 ∨ break c in DIMACS: -9101 -9102 9103 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 225}_2 ∧ -b^{5, 225}_1 ∧ -b^{5, 225}_0 ∧ true) c in CNF: c -b^{5, 225}_2 ∨ b^{5, 225}_1 ∨ b^{5, 225}_0 ∨ false c in DIMACS: -9101 9102 9103 0 c 3 does not represent an automaton state. c -(-b^{5, 225}_2 ∧ b^{5, 225}_1 ∧ b^{5, 225}_0 ∧ true) c in CNF: c b^{5, 225}_2 ∨ -b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ false c in DIMACS: 9101 -9102 -9103 0 c -3 does not represent an automaton state. c -( b^{5, 225}_2 ∧ b^{5, 225}_1 ∧ b^{5, 225}_0 ∧ true) c in CNF: c -b^{5, 225}_2 ∨ -b^{5, 225}_1 ∨ -b^{5, 225}_0 ∨ false c in DIMACS: -9101 -9102 -9103 0 c i = 226 c -2+1 --> -1 c ( b^{5, 226}_2 ∧ b^{5, 226}_1 ∧ -b^{5, 226}_0 ∧ p_1130) -> ( b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ b^{5, 227}_0) c in CNF: c -b^{5, 226}_2 ∨ -b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ -p_1130 ∨ b^{5, 227}_2 c -b^{5, 226}_2 ∨ -b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ -p_1130 ∨ -b^{5, 227}_1 c -b^{5, 226}_2 ∨ -b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ -p_1130 ∨ b^{5, 227}_0 c in DIMACS: -9104 -9105 9106 -1130 9107 0 -9104 -9105 9106 -1130 -9108 0 -9104 -9105 9106 -1130 9109 0 c -1+1 --> 0 c ( b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ b^{5, 226}_0 ∧ p_1130) -> (-b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ -b^{5, 227}_0) c in CNF: c -b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ -p_1130 ∨ -b^{5, 227}_2 c -b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ -p_1130 ∨ -b^{5, 227}_1 c -b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ -p_1130 ∨ -b^{5, 227}_0 c in DIMACS: -9104 9105 -9106 -1130 -9107 0 -9104 9105 -9106 -1130 -9108 0 -9104 9105 -9106 -1130 -9109 0 c 0+1 --> 1 c (-b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ -b^{5, 226}_0 ∧ p_1130) -> (-b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ b^{5, 227}_0) c in CNF: c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ -p_1130 ∨ -b^{5, 227}_2 c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ -p_1130 ∨ -b^{5, 227}_1 c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ -p_1130 ∨ b^{5, 227}_0 c in DIMACS: 9104 9105 9106 -1130 -9107 0 9104 9105 9106 -1130 -9108 0 9104 9105 9106 -1130 9109 0 c 1+1 --> 2 c (-b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ b^{5, 226}_0 ∧ p_1130) -> (-b^{5, 227}_2 ∧ b^{5, 227}_1 ∧ -b^{5, 227}_0) c in CNF: c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ -p_1130 ∨ -b^{5, 227}_2 c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ -p_1130 ∨ b^{5, 227}_1 c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ -p_1130 ∨ -b^{5, 227}_0 c in DIMACS: 9104 9105 -9106 -1130 -9107 0 9104 9105 -9106 -1130 9108 0 9104 9105 -9106 -1130 -9109 0 c 2+1 --> break c (-b^{5, 226}_2 ∧ b^{5, 226}_1 ∧ -b^{5, 226}_0 ∧ p_1130) -> break c in CNF: c b^{5, 226}_2 ∨ -b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ -p_1130 ∨ break c in DIMACS: 9104 -9105 9106 -1130 1162 0 c 2-1 --> 1 c (-b^{5, 226}_2 ∧ b^{5, 226}_1 ∧ -b^{5, 226}_0 ∧ -p_1130) -> (-b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ b^{5, 227}_0) c in CNF: c b^{5, 226}_2 ∨ -b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ p_1130 ∨ -b^{5, 227}_2 c b^{5, 226}_2 ∨ -b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ p_1130 ∨ -b^{5, 227}_1 c b^{5, 226}_2 ∨ -b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ p_1130 ∨ b^{5, 227}_0 c in DIMACS: 9104 -9105 9106 1130 -9107 0 9104 -9105 9106 1130 -9108 0 9104 -9105 9106 1130 9109 0 c 1-1 --> 0 c (-b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ b^{5, 226}_0 ∧ -p_1130) -> (-b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ -b^{5, 227}_0) c in CNF: c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ p_1130 ∨ -b^{5, 227}_2 c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ p_1130 ∨ -b^{5, 227}_1 c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ p_1130 ∨ -b^{5, 227}_0 c in DIMACS: 9104 9105 -9106 1130 -9107 0 9104 9105 -9106 1130 -9108 0 9104 9105 -9106 1130 -9109 0 c 0-1 --> -1 c (-b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ -b^{5, 226}_0 ∧ -p_1130) -> ( b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ b^{5, 227}_0) c in CNF: c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ p_1130 ∨ b^{5, 227}_2 c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ p_1130 ∨ -b^{5, 227}_1 c b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ p_1130 ∨ b^{5, 227}_0 c in DIMACS: 9104 9105 9106 1130 9107 0 9104 9105 9106 1130 -9108 0 9104 9105 9106 1130 9109 0 c -1-1 --> -2 c ( b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ b^{5, 226}_0 ∧ -p_1130) -> ( b^{5, 227}_2 ∧ b^{5, 227}_1 ∧ -b^{5, 227}_0) c in CNF: c -b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ p_1130 ∨ b^{5, 227}_2 c -b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ p_1130 ∨ b^{5, 227}_1 c -b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ p_1130 ∨ -b^{5, 227}_0 c in DIMACS: -9104 9105 -9106 1130 9107 0 -9104 9105 -9106 1130 9108 0 -9104 9105 -9106 1130 -9109 0 c -2-1 --> break c ( b^{5, 226}_2 ∧ b^{5, 226}_1 ∧ -b^{5, 226}_0 ∧ -p_1130) -> break c in CNF: c -b^{5, 226}_2 ∨ -b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ p_1130 ∨ break c in DIMACS: -9104 -9105 9106 1130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 226}_2 ∧ -b^{5, 226}_1 ∧ -b^{5, 226}_0 ∧ true) c in CNF: c -b^{5, 226}_2 ∨ b^{5, 226}_1 ∨ b^{5, 226}_0 ∨ false c in DIMACS: -9104 9105 9106 0 c 3 does not represent an automaton state. c -(-b^{5, 226}_2 ∧ b^{5, 226}_1 ∧ b^{5, 226}_0 ∧ true) c in CNF: c b^{5, 226}_2 ∨ -b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ false c in DIMACS: 9104 -9105 -9106 0 c -3 does not represent an automaton state. c -( b^{5, 226}_2 ∧ b^{5, 226}_1 ∧ b^{5, 226}_0 ∧ true) c in CNF: c -b^{5, 226}_2 ∨ -b^{5, 226}_1 ∨ -b^{5, 226}_0 ∨ false c in DIMACS: -9104 -9105 -9106 0 c i = 227 c -2+1 --> -1 c ( b^{5, 227}_2 ∧ b^{5, 227}_1 ∧ -b^{5, 227}_0 ∧ p_1135) -> ( b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ b^{5, 228}_0) c in CNF: c -b^{5, 227}_2 ∨ -b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ -p_1135 ∨ b^{5, 228}_2 c -b^{5, 227}_2 ∨ -b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ -p_1135 ∨ -b^{5, 228}_1 c -b^{5, 227}_2 ∨ -b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ -p_1135 ∨ b^{5, 228}_0 c in DIMACS: -9107 -9108 9109 -1135 9110 0 -9107 -9108 9109 -1135 -9111 0 -9107 -9108 9109 -1135 9112 0 c -1+1 --> 0 c ( b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ b^{5, 227}_0 ∧ p_1135) -> (-b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ -b^{5, 228}_0) c in CNF: c -b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ -p_1135 ∨ -b^{5, 228}_2 c -b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ -p_1135 ∨ -b^{5, 228}_1 c -b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ -p_1135 ∨ -b^{5, 228}_0 c in DIMACS: -9107 9108 -9109 -1135 -9110 0 -9107 9108 -9109 -1135 -9111 0 -9107 9108 -9109 -1135 -9112 0 c 0+1 --> 1 c (-b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ -b^{5, 227}_0 ∧ p_1135) -> (-b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ b^{5, 228}_0) c in CNF: c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ -p_1135 ∨ -b^{5, 228}_2 c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ -p_1135 ∨ -b^{5, 228}_1 c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ -p_1135 ∨ b^{5, 228}_0 c in DIMACS: 9107 9108 9109 -1135 -9110 0 9107 9108 9109 -1135 -9111 0 9107 9108 9109 -1135 9112 0 c 1+1 --> 2 c (-b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ b^{5, 227}_0 ∧ p_1135) -> (-b^{5, 228}_2 ∧ b^{5, 228}_1 ∧ -b^{5, 228}_0) c in CNF: c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ -p_1135 ∨ -b^{5, 228}_2 c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ -p_1135 ∨ b^{5, 228}_1 c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ -p_1135 ∨ -b^{5, 228}_0 c in DIMACS: 9107 9108 -9109 -1135 -9110 0 9107 9108 -9109 -1135 9111 0 9107 9108 -9109 -1135 -9112 0 c 2+1 --> break c (-b^{5, 227}_2 ∧ b^{5, 227}_1 ∧ -b^{5, 227}_0 ∧ p_1135) -> break c in CNF: c b^{5, 227}_2 ∨ -b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ -p_1135 ∨ break c in DIMACS: 9107 -9108 9109 -1135 1162 0 c 2-1 --> 1 c (-b^{5, 227}_2 ∧ b^{5, 227}_1 ∧ -b^{5, 227}_0 ∧ -p_1135) -> (-b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ b^{5, 228}_0) c in CNF: c b^{5, 227}_2 ∨ -b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ p_1135 ∨ -b^{5, 228}_2 c b^{5, 227}_2 ∨ -b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ p_1135 ∨ -b^{5, 228}_1 c b^{5, 227}_2 ∨ -b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ p_1135 ∨ b^{5, 228}_0 c in DIMACS: 9107 -9108 9109 1135 -9110 0 9107 -9108 9109 1135 -9111 0 9107 -9108 9109 1135 9112 0 c 1-1 --> 0 c (-b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ b^{5, 227}_0 ∧ -p_1135) -> (-b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ -b^{5, 228}_0) c in CNF: c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ p_1135 ∨ -b^{5, 228}_2 c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ p_1135 ∨ -b^{5, 228}_1 c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ p_1135 ∨ -b^{5, 228}_0 c in DIMACS: 9107 9108 -9109 1135 -9110 0 9107 9108 -9109 1135 -9111 0 9107 9108 -9109 1135 -9112 0 c 0-1 --> -1 c (-b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ -b^{5, 227}_0 ∧ -p_1135) -> ( b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ b^{5, 228}_0) c in CNF: c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ p_1135 ∨ b^{5, 228}_2 c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ p_1135 ∨ -b^{5, 228}_1 c b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ p_1135 ∨ b^{5, 228}_0 c in DIMACS: 9107 9108 9109 1135 9110 0 9107 9108 9109 1135 -9111 0 9107 9108 9109 1135 9112 0 c -1-1 --> -2 c ( b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ b^{5, 227}_0 ∧ -p_1135) -> ( b^{5, 228}_2 ∧ b^{5, 228}_1 ∧ -b^{5, 228}_0) c in CNF: c -b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ p_1135 ∨ b^{5, 228}_2 c -b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ p_1135 ∨ b^{5, 228}_1 c -b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ p_1135 ∨ -b^{5, 228}_0 c in DIMACS: -9107 9108 -9109 1135 9110 0 -9107 9108 -9109 1135 9111 0 -9107 9108 -9109 1135 -9112 0 c -2-1 --> break c ( b^{5, 227}_2 ∧ b^{5, 227}_1 ∧ -b^{5, 227}_0 ∧ -p_1135) -> break c in CNF: c -b^{5, 227}_2 ∨ -b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ p_1135 ∨ break c in DIMACS: -9107 -9108 9109 1135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 227}_2 ∧ -b^{5, 227}_1 ∧ -b^{5, 227}_0 ∧ true) c in CNF: c -b^{5, 227}_2 ∨ b^{5, 227}_1 ∨ b^{5, 227}_0 ∨ false c in DIMACS: -9107 9108 9109 0 c 3 does not represent an automaton state. c -(-b^{5, 227}_2 ∧ b^{5, 227}_1 ∧ b^{5, 227}_0 ∧ true) c in CNF: c b^{5, 227}_2 ∨ -b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ false c in DIMACS: 9107 -9108 -9109 0 c -3 does not represent an automaton state. c -( b^{5, 227}_2 ∧ b^{5, 227}_1 ∧ b^{5, 227}_0 ∧ true) c in CNF: c -b^{5, 227}_2 ∨ -b^{5, 227}_1 ∨ -b^{5, 227}_0 ∨ false c in DIMACS: -9107 -9108 -9109 0 c i = 228 c -2+1 --> -1 c ( b^{5, 228}_2 ∧ b^{5, 228}_1 ∧ -b^{5, 228}_0 ∧ p_1140) -> ( b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ b^{5, 229}_0) c in CNF: c -b^{5, 228}_2 ∨ -b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ -p_1140 ∨ b^{5, 229}_2 c -b^{5, 228}_2 ∨ -b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ -p_1140 ∨ -b^{5, 229}_1 c -b^{5, 228}_2 ∨ -b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ -p_1140 ∨ b^{5, 229}_0 c in DIMACS: -9110 -9111 9112 -1140 9113 0 -9110 -9111 9112 -1140 -9114 0 -9110 -9111 9112 -1140 9115 0 c -1+1 --> 0 c ( b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ b^{5, 228}_0 ∧ p_1140) -> (-b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ -b^{5, 229}_0) c in CNF: c -b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ -p_1140 ∨ -b^{5, 229}_2 c -b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ -p_1140 ∨ -b^{5, 229}_1 c -b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ -p_1140 ∨ -b^{5, 229}_0 c in DIMACS: -9110 9111 -9112 -1140 -9113 0 -9110 9111 -9112 -1140 -9114 0 -9110 9111 -9112 -1140 -9115 0 c 0+1 --> 1 c (-b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ -b^{5, 228}_0 ∧ p_1140) -> (-b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ b^{5, 229}_0) c in CNF: c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ -p_1140 ∨ -b^{5, 229}_2 c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ -p_1140 ∨ -b^{5, 229}_1 c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ -p_1140 ∨ b^{5, 229}_0 c in DIMACS: 9110 9111 9112 -1140 -9113 0 9110 9111 9112 -1140 -9114 0 9110 9111 9112 -1140 9115 0 c 1+1 --> 2 c (-b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ b^{5, 228}_0 ∧ p_1140) -> (-b^{5, 229}_2 ∧ b^{5, 229}_1 ∧ -b^{5, 229}_0) c in CNF: c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ -p_1140 ∨ -b^{5, 229}_2 c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ -p_1140 ∨ b^{5, 229}_1 c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ -p_1140 ∨ -b^{5, 229}_0 c in DIMACS: 9110 9111 -9112 -1140 -9113 0 9110 9111 -9112 -1140 9114 0 9110 9111 -9112 -1140 -9115 0 c 2+1 --> break c (-b^{5, 228}_2 ∧ b^{5, 228}_1 ∧ -b^{5, 228}_0 ∧ p_1140) -> break c in CNF: c b^{5, 228}_2 ∨ -b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ -p_1140 ∨ break c in DIMACS: 9110 -9111 9112 -1140 1162 0 c 2-1 --> 1 c (-b^{5, 228}_2 ∧ b^{5, 228}_1 ∧ -b^{5, 228}_0 ∧ -p_1140) -> (-b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ b^{5, 229}_0) c in CNF: c b^{5, 228}_2 ∨ -b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ p_1140 ∨ -b^{5, 229}_2 c b^{5, 228}_2 ∨ -b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ p_1140 ∨ -b^{5, 229}_1 c b^{5, 228}_2 ∨ -b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ p_1140 ∨ b^{5, 229}_0 c in DIMACS: 9110 -9111 9112 1140 -9113 0 9110 -9111 9112 1140 -9114 0 9110 -9111 9112 1140 9115 0 c 1-1 --> 0 c (-b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ b^{5, 228}_0 ∧ -p_1140) -> (-b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ -b^{5, 229}_0) c in CNF: c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ p_1140 ∨ -b^{5, 229}_2 c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ p_1140 ∨ -b^{5, 229}_1 c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ p_1140 ∨ -b^{5, 229}_0 c in DIMACS: 9110 9111 -9112 1140 -9113 0 9110 9111 -9112 1140 -9114 0 9110 9111 -9112 1140 -9115 0 c 0-1 --> -1 c (-b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ -b^{5, 228}_0 ∧ -p_1140) -> ( b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ b^{5, 229}_0) c in CNF: c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ p_1140 ∨ b^{5, 229}_2 c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ p_1140 ∨ -b^{5, 229}_1 c b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ p_1140 ∨ b^{5, 229}_0 c in DIMACS: 9110 9111 9112 1140 9113 0 9110 9111 9112 1140 -9114 0 9110 9111 9112 1140 9115 0 c -1-1 --> -2 c ( b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ b^{5, 228}_0 ∧ -p_1140) -> ( b^{5, 229}_2 ∧ b^{5, 229}_1 ∧ -b^{5, 229}_0) c in CNF: c -b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ p_1140 ∨ b^{5, 229}_2 c -b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ p_1140 ∨ b^{5, 229}_1 c -b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ p_1140 ∨ -b^{5, 229}_0 c in DIMACS: -9110 9111 -9112 1140 9113 0 -9110 9111 -9112 1140 9114 0 -9110 9111 -9112 1140 -9115 0 c -2-1 --> break c ( b^{5, 228}_2 ∧ b^{5, 228}_1 ∧ -b^{5, 228}_0 ∧ -p_1140) -> break c in CNF: c -b^{5, 228}_2 ∨ -b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ p_1140 ∨ break c in DIMACS: -9110 -9111 9112 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 228}_2 ∧ -b^{5, 228}_1 ∧ -b^{5, 228}_0 ∧ true) c in CNF: c -b^{5, 228}_2 ∨ b^{5, 228}_1 ∨ b^{5, 228}_0 ∨ false c in DIMACS: -9110 9111 9112 0 c 3 does not represent an automaton state. c -(-b^{5, 228}_2 ∧ b^{5, 228}_1 ∧ b^{5, 228}_0 ∧ true) c in CNF: c b^{5, 228}_2 ∨ -b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ false c in DIMACS: 9110 -9111 -9112 0 c -3 does not represent an automaton state. c -( b^{5, 228}_2 ∧ b^{5, 228}_1 ∧ b^{5, 228}_0 ∧ true) c in CNF: c -b^{5, 228}_2 ∨ -b^{5, 228}_1 ∨ -b^{5, 228}_0 ∨ false c in DIMACS: -9110 -9111 -9112 0 c i = 229 c -2+1 --> -1 c ( b^{5, 229}_2 ∧ b^{5, 229}_1 ∧ -b^{5, 229}_0 ∧ p_1145) -> ( b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ b^{5, 230}_0) c in CNF: c -b^{5, 229}_2 ∨ -b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ -p_1145 ∨ b^{5, 230}_2 c -b^{5, 229}_2 ∨ -b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ -p_1145 ∨ -b^{5, 230}_1 c -b^{5, 229}_2 ∨ -b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ -p_1145 ∨ b^{5, 230}_0 c in DIMACS: -9113 -9114 9115 -1145 9116 0 -9113 -9114 9115 -1145 -9117 0 -9113 -9114 9115 -1145 9118 0 c -1+1 --> 0 c ( b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ b^{5, 229}_0 ∧ p_1145) -> (-b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ -b^{5, 230}_0) c in CNF: c -b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ -p_1145 ∨ -b^{5, 230}_2 c -b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ -p_1145 ∨ -b^{5, 230}_1 c -b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ -p_1145 ∨ -b^{5, 230}_0 c in DIMACS: -9113 9114 -9115 -1145 -9116 0 -9113 9114 -9115 -1145 -9117 0 -9113 9114 -9115 -1145 -9118 0 c 0+1 --> 1 c (-b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ -b^{5, 229}_0 ∧ p_1145) -> (-b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ b^{5, 230}_0) c in CNF: c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ -p_1145 ∨ -b^{5, 230}_2 c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ -p_1145 ∨ -b^{5, 230}_1 c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ -p_1145 ∨ b^{5, 230}_0 c in DIMACS: 9113 9114 9115 -1145 -9116 0 9113 9114 9115 -1145 -9117 0 9113 9114 9115 -1145 9118 0 c 1+1 --> 2 c (-b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ b^{5, 229}_0 ∧ p_1145) -> (-b^{5, 230}_2 ∧ b^{5, 230}_1 ∧ -b^{5, 230}_0) c in CNF: c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ -p_1145 ∨ -b^{5, 230}_2 c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ -p_1145 ∨ b^{5, 230}_1 c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ -p_1145 ∨ -b^{5, 230}_0 c in DIMACS: 9113 9114 -9115 -1145 -9116 0 9113 9114 -9115 -1145 9117 0 9113 9114 -9115 -1145 -9118 0 c 2+1 --> break c (-b^{5, 229}_2 ∧ b^{5, 229}_1 ∧ -b^{5, 229}_0 ∧ p_1145) -> break c in CNF: c b^{5, 229}_2 ∨ -b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ -p_1145 ∨ break c in DIMACS: 9113 -9114 9115 -1145 1162 0 c 2-1 --> 1 c (-b^{5, 229}_2 ∧ b^{5, 229}_1 ∧ -b^{5, 229}_0 ∧ -p_1145) -> (-b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ b^{5, 230}_0) c in CNF: c b^{5, 229}_2 ∨ -b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ p_1145 ∨ -b^{5, 230}_2 c b^{5, 229}_2 ∨ -b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ p_1145 ∨ -b^{5, 230}_1 c b^{5, 229}_2 ∨ -b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ p_1145 ∨ b^{5, 230}_0 c in DIMACS: 9113 -9114 9115 1145 -9116 0 9113 -9114 9115 1145 -9117 0 9113 -9114 9115 1145 9118 0 c 1-1 --> 0 c (-b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ b^{5, 229}_0 ∧ -p_1145) -> (-b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ -b^{5, 230}_0) c in CNF: c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ p_1145 ∨ -b^{5, 230}_2 c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ p_1145 ∨ -b^{5, 230}_1 c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ p_1145 ∨ -b^{5, 230}_0 c in DIMACS: 9113 9114 -9115 1145 -9116 0 9113 9114 -9115 1145 -9117 0 9113 9114 -9115 1145 -9118 0 c 0-1 --> -1 c (-b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ -b^{5, 229}_0 ∧ -p_1145) -> ( b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ b^{5, 230}_0) c in CNF: c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ p_1145 ∨ b^{5, 230}_2 c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ p_1145 ∨ -b^{5, 230}_1 c b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ p_1145 ∨ b^{5, 230}_0 c in DIMACS: 9113 9114 9115 1145 9116 0 9113 9114 9115 1145 -9117 0 9113 9114 9115 1145 9118 0 c -1-1 --> -2 c ( b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ b^{5, 229}_0 ∧ -p_1145) -> ( b^{5, 230}_2 ∧ b^{5, 230}_1 ∧ -b^{5, 230}_0) c in CNF: c -b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ p_1145 ∨ b^{5, 230}_2 c -b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ p_1145 ∨ b^{5, 230}_1 c -b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ p_1145 ∨ -b^{5, 230}_0 c in DIMACS: -9113 9114 -9115 1145 9116 0 -9113 9114 -9115 1145 9117 0 -9113 9114 -9115 1145 -9118 0 c -2-1 --> break c ( b^{5, 229}_2 ∧ b^{5, 229}_1 ∧ -b^{5, 229}_0 ∧ -p_1145) -> break c in CNF: c -b^{5, 229}_2 ∨ -b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ p_1145 ∨ break c in DIMACS: -9113 -9114 9115 1145 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 229}_2 ∧ -b^{5, 229}_1 ∧ -b^{5, 229}_0 ∧ true) c in CNF: c -b^{5, 229}_2 ∨ b^{5, 229}_1 ∨ b^{5, 229}_0 ∨ false c in DIMACS: -9113 9114 9115 0 c 3 does not represent an automaton state. c -(-b^{5, 229}_2 ∧ b^{5, 229}_1 ∧ b^{5, 229}_0 ∧ true) c in CNF: c b^{5, 229}_2 ∨ -b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ false c in DIMACS: 9113 -9114 -9115 0 c -3 does not represent an automaton state. c -( b^{5, 229}_2 ∧ b^{5, 229}_1 ∧ b^{5, 229}_0 ∧ true) c in CNF: c -b^{5, 229}_2 ∨ -b^{5, 229}_1 ∨ -b^{5, 229}_0 ∨ false c in DIMACS: -9113 -9114 -9115 0 c i = 230 c -2+1 --> -1 c ( b^{5, 230}_2 ∧ b^{5, 230}_1 ∧ -b^{5, 230}_0 ∧ p_1150) -> ( b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ b^{5, 231}_0) c in CNF: c -b^{5, 230}_2 ∨ -b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ -p_1150 ∨ b^{5, 231}_2 c -b^{5, 230}_2 ∨ -b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ -p_1150 ∨ -b^{5, 231}_1 c -b^{5, 230}_2 ∨ -b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ -p_1150 ∨ b^{5, 231}_0 c in DIMACS: -9116 -9117 9118 -1150 9119 0 -9116 -9117 9118 -1150 -9120 0 -9116 -9117 9118 -1150 9121 0 c -1+1 --> 0 c ( b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ b^{5, 230}_0 ∧ p_1150) -> (-b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ -b^{5, 231}_0) c in CNF: c -b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ -p_1150 ∨ -b^{5, 231}_2 c -b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ -p_1150 ∨ -b^{5, 231}_1 c -b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ -p_1150 ∨ -b^{5, 231}_0 c in DIMACS: -9116 9117 -9118 -1150 -9119 0 -9116 9117 -9118 -1150 -9120 0 -9116 9117 -9118 -1150 -9121 0 c 0+1 --> 1 c (-b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ -b^{5, 230}_0 ∧ p_1150) -> (-b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ b^{5, 231}_0) c in CNF: c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ -p_1150 ∨ -b^{5, 231}_2 c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ -p_1150 ∨ -b^{5, 231}_1 c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ -p_1150 ∨ b^{5, 231}_0 c in DIMACS: 9116 9117 9118 -1150 -9119 0 9116 9117 9118 -1150 -9120 0 9116 9117 9118 -1150 9121 0 c 1+1 --> 2 c (-b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ b^{5, 230}_0 ∧ p_1150) -> (-b^{5, 231}_2 ∧ b^{5, 231}_1 ∧ -b^{5, 231}_0) c in CNF: c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ -p_1150 ∨ -b^{5, 231}_2 c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ -p_1150 ∨ b^{5, 231}_1 c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ -p_1150 ∨ -b^{5, 231}_0 c in DIMACS: 9116 9117 -9118 -1150 -9119 0 9116 9117 -9118 -1150 9120 0 9116 9117 -9118 -1150 -9121 0 c 2+1 --> break c (-b^{5, 230}_2 ∧ b^{5, 230}_1 ∧ -b^{5, 230}_0 ∧ p_1150) -> break c in CNF: c b^{5, 230}_2 ∨ -b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ -p_1150 ∨ break c in DIMACS: 9116 -9117 9118 -1150 1162 0 c 2-1 --> 1 c (-b^{5, 230}_2 ∧ b^{5, 230}_1 ∧ -b^{5, 230}_0 ∧ -p_1150) -> (-b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ b^{5, 231}_0) c in CNF: c b^{5, 230}_2 ∨ -b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ p_1150 ∨ -b^{5, 231}_2 c b^{5, 230}_2 ∨ -b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ p_1150 ∨ -b^{5, 231}_1 c b^{5, 230}_2 ∨ -b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ p_1150 ∨ b^{5, 231}_0 c in DIMACS: 9116 -9117 9118 1150 -9119 0 9116 -9117 9118 1150 -9120 0 9116 -9117 9118 1150 9121 0 c 1-1 --> 0 c (-b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ b^{5, 230}_0 ∧ -p_1150) -> (-b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ -b^{5, 231}_0) c in CNF: c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ p_1150 ∨ -b^{5, 231}_2 c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ p_1150 ∨ -b^{5, 231}_1 c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ p_1150 ∨ -b^{5, 231}_0 c in DIMACS: 9116 9117 -9118 1150 -9119 0 9116 9117 -9118 1150 -9120 0 9116 9117 -9118 1150 -9121 0 c 0-1 --> -1 c (-b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ -b^{5, 230}_0 ∧ -p_1150) -> ( b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ b^{5, 231}_0) c in CNF: c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ p_1150 ∨ b^{5, 231}_2 c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ p_1150 ∨ -b^{5, 231}_1 c b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ p_1150 ∨ b^{5, 231}_0 c in DIMACS: 9116 9117 9118 1150 9119 0 9116 9117 9118 1150 -9120 0 9116 9117 9118 1150 9121 0 c -1-1 --> -2 c ( b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ b^{5, 230}_0 ∧ -p_1150) -> ( b^{5, 231}_2 ∧ b^{5, 231}_1 ∧ -b^{5, 231}_0) c in CNF: c -b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ p_1150 ∨ b^{5, 231}_2 c -b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ p_1150 ∨ b^{5, 231}_1 c -b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ p_1150 ∨ -b^{5, 231}_0 c in DIMACS: -9116 9117 -9118 1150 9119 0 -9116 9117 -9118 1150 9120 0 -9116 9117 -9118 1150 -9121 0 c -2-1 --> break c ( b^{5, 230}_2 ∧ b^{5, 230}_1 ∧ -b^{5, 230}_0 ∧ -p_1150) -> break c in CNF: c -b^{5, 230}_2 ∨ -b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ p_1150 ∨ break c in DIMACS: -9116 -9117 9118 1150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 230}_2 ∧ -b^{5, 230}_1 ∧ -b^{5, 230}_0 ∧ true) c in CNF: c -b^{5, 230}_2 ∨ b^{5, 230}_1 ∨ b^{5, 230}_0 ∨ false c in DIMACS: -9116 9117 9118 0 c 3 does not represent an automaton state. c -(-b^{5, 230}_2 ∧ b^{5, 230}_1 ∧ b^{5, 230}_0 ∧ true) c in CNF: c b^{5, 230}_2 ∨ -b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ false c in DIMACS: 9116 -9117 -9118 0 c -3 does not represent an automaton state. c -( b^{5, 230}_2 ∧ b^{5, 230}_1 ∧ b^{5, 230}_0 ∧ true) c in CNF: c -b^{5, 230}_2 ∨ -b^{5, 230}_1 ∨ -b^{5, 230}_0 ∨ false c in DIMACS: -9116 -9117 -9118 0 c i = 231 c -2+1 --> -1 c ( b^{5, 231}_2 ∧ b^{5, 231}_1 ∧ -b^{5, 231}_0 ∧ p_1155) -> ( b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ b^{5, 232}_0) c in CNF: c -b^{5, 231}_2 ∨ -b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ -p_1155 ∨ b^{5, 232}_2 c -b^{5, 231}_2 ∨ -b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ -p_1155 ∨ -b^{5, 232}_1 c -b^{5, 231}_2 ∨ -b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ -p_1155 ∨ b^{5, 232}_0 c in DIMACS: -9119 -9120 9121 -1155 9122 0 -9119 -9120 9121 -1155 -9123 0 -9119 -9120 9121 -1155 9124 0 c -1+1 --> 0 c ( b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ b^{5, 231}_0 ∧ p_1155) -> (-b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ -b^{5, 232}_0) c in CNF: c -b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ -p_1155 ∨ -b^{5, 232}_2 c -b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ -p_1155 ∨ -b^{5, 232}_1 c -b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ -p_1155 ∨ -b^{5, 232}_0 c in DIMACS: -9119 9120 -9121 -1155 -9122 0 -9119 9120 -9121 -1155 -9123 0 -9119 9120 -9121 -1155 -9124 0 c 0+1 --> 1 c (-b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ -b^{5, 231}_0 ∧ p_1155) -> (-b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ b^{5, 232}_0) c in CNF: c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ -p_1155 ∨ -b^{5, 232}_2 c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ -p_1155 ∨ -b^{5, 232}_1 c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ -p_1155 ∨ b^{5, 232}_0 c in DIMACS: 9119 9120 9121 -1155 -9122 0 9119 9120 9121 -1155 -9123 0 9119 9120 9121 -1155 9124 0 c 1+1 --> 2 c (-b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ b^{5, 231}_0 ∧ p_1155) -> (-b^{5, 232}_2 ∧ b^{5, 232}_1 ∧ -b^{5, 232}_0) c in CNF: c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ -p_1155 ∨ -b^{5, 232}_2 c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ -p_1155 ∨ b^{5, 232}_1 c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ -p_1155 ∨ -b^{5, 232}_0 c in DIMACS: 9119 9120 -9121 -1155 -9122 0 9119 9120 -9121 -1155 9123 0 9119 9120 -9121 -1155 -9124 0 c 2+1 --> break c (-b^{5, 231}_2 ∧ b^{5, 231}_1 ∧ -b^{5, 231}_0 ∧ p_1155) -> break c in CNF: c b^{5, 231}_2 ∨ -b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ -p_1155 ∨ break c in DIMACS: 9119 -9120 9121 -1155 1162 0 c 2-1 --> 1 c (-b^{5, 231}_2 ∧ b^{5, 231}_1 ∧ -b^{5, 231}_0 ∧ -p_1155) -> (-b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ b^{5, 232}_0) c in CNF: c b^{5, 231}_2 ∨ -b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ p_1155 ∨ -b^{5, 232}_2 c b^{5, 231}_2 ∨ -b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ p_1155 ∨ -b^{5, 232}_1 c b^{5, 231}_2 ∨ -b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ p_1155 ∨ b^{5, 232}_0 c in DIMACS: 9119 -9120 9121 1155 -9122 0 9119 -9120 9121 1155 -9123 0 9119 -9120 9121 1155 9124 0 c 1-1 --> 0 c (-b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ b^{5, 231}_0 ∧ -p_1155) -> (-b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ -b^{5, 232}_0) c in CNF: c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ p_1155 ∨ -b^{5, 232}_2 c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ p_1155 ∨ -b^{5, 232}_1 c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ p_1155 ∨ -b^{5, 232}_0 c in DIMACS: 9119 9120 -9121 1155 -9122 0 9119 9120 -9121 1155 -9123 0 9119 9120 -9121 1155 -9124 0 c 0-1 --> -1 c (-b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ -b^{5, 231}_0 ∧ -p_1155) -> ( b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ b^{5, 232}_0) c in CNF: c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ p_1155 ∨ b^{5, 232}_2 c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ p_1155 ∨ -b^{5, 232}_1 c b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ p_1155 ∨ b^{5, 232}_0 c in DIMACS: 9119 9120 9121 1155 9122 0 9119 9120 9121 1155 -9123 0 9119 9120 9121 1155 9124 0 c -1-1 --> -2 c ( b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ b^{5, 231}_0 ∧ -p_1155) -> ( b^{5, 232}_2 ∧ b^{5, 232}_1 ∧ -b^{5, 232}_0) c in CNF: c -b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ p_1155 ∨ b^{5, 232}_2 c -b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ p_1155 ∨ b^{5, 232}_1 c -b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ p_1155 ∨ -b^{5, 232}_0 c in DIMACS: -9119 9120 -9121 1155 9122 0 -9119 9120 -9121 1155 9123 0 -9119 9120 -9121 1155 -9124 0 c -2-1 --> break c ( b^{5, 231}_2 ∧ b^{5, 231}_1 ∧ -b^{5, 231}_0 ∧ -p_1155) -> break c in CNF: c -b^{5, 231}_2 ∨ -b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ p_1155 ∨ break c in DIMACS: -9119 -9120 9121 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 231}_2 ∧ -b^{5, 231}_1 ∧ -b^{5, 231}_0 ∧ true) c in CNF: c -b^{5, 231}_2 ∨ b^{5, 231}_1 ∨ b^{5, 231}_0 ∨ false c in DIMACS: -9119 9120 9121 0 c 3 does not represent an automaton state. c -(-b^{5, 231}_2 ∧ b^{5, 231}_1 ∧ b^{5, 231}_0 ∧ true) c in CNF: c b^{5, 231}_2 ∨ -b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ false c in DIMACS: 9119 -9120 -9121 0 c -3 does not represent an automaton state. c -( b^{5, 231}_2 ∧ b^{5, 231}_1 ∧ b^{5, 231}_0 ∧ true) c in CNF: c -b^{5, 231}_2 ∨ -b^{5, 231}_1 ∨ -b^{5, 231}_0 ∨ false c in DIMACS: -9119 -9120 -9121 0 c i = 232 c -2+1 --> -1 c ( b^{5, 232}_2 ∧ b^{5, 232}_1 ∧ -b^{5, 232}_0 ∧ p_1160) -> ( b^{5, 233}_2 ∧ -b^{5, 233}_1 ∧ b^{5, 233}_0) c in CNF: c -b^{5, 232}_2 ∨ -b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ -p_1160 ∨ b^{5, 233}_2 c -b^{5, 232}_2 ∨ -b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ -p_1160 ∨ -b^{5, 233}_1 c -b^{5, 232}_2 ∨ -b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ -p_1160 ∨ b^{5, 233}_0 c in DIMACS: -9122 -9123 9124 -1160 9125 0 -9122 -9123 9124 -1160 -9126 0 -9122 -9123 9124 -1160 9127 0 c -1+1 --> 0 c ( b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ b^{5, 232}_0 ∧ p_1160) -> (-b^{5, 233}_2 ∧ -b^{5, 233}_1 ∧ -b^{5, 233}_0) c in CNF: c -b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ -p_1160 ∨ -b^{5, 233}_2 c -b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ -p_1160 ∨ -b^{5, 233}_1 c -b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ -p_1160 ∨ -b^{5, 233}_0 c in DIMACS: -9122 9123 -9124 -1160 -9125 0 -9122 9123 -9124 -1160 -9126 0 -9122 9123 -9124 -1160 -9127 0 c 0+1 --> 1 c (-b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ -b^{5, 232}_0 ∧ p_1160) -> (-b^{5, 233}_2 ∧ -b^{5, 233}_1 ∧ b^{5, 233}_0) c in CNF: c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ -p_1160 ∨ -b^{5, 233}_2 c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ -p_1160 ∨ -b^{5, 233}_1 c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ -p_1160 ∨ b^{5, 233}_0 c in DIMACS: 9122 9123 9124 -1160 -9125 0 9122 9123 9124 -1160 -9126 0 9122 9123 9124 -1160 9127 0 c 1+1 --> 2 c (-b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ b^{5, 232}_0 ∧ p_1160) -> (-b^{5, 233}_2 ∧ b^{5, 233}_1 ∧ -b^{5, 233}_0) c in CNF: c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ -p_1160 ∨ -b^{5, 233}_2 c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ -p_1160 ∨ b^{5, 233}_1 c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ -p_1160 ∨ -b^{5, 233}_0 c in DIMACS: 9122 9123 -9124 -1160 -9125 0 9122 9123 -9124 -1160 9126 0 9122 9123 -9124 -1160 -9127 0 c 2+1 --> break c (-b^{5, 232}_2 ∧ b^{5, 232}_1 ∧ -b^{5, 232}_0 ∧ p_1160) -> break c in CNF: c b^{5, 232}_2 ∨ -b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ -p_1160 ∨ break c in DIMACS: 9122 -9123 9124 -1160 1162 0 c 2-1 --> 1 c (-b^{5, 232}_2 ∧ b^{5, 232}_1 ∧ -b^{5, 232}_0 ∧ -p_1160) -> (-b^{5, 233}_2 ∧ -b^{5, 233}_1 ∧ b^{5, 233}_0) c in CNF: c b^{5, 232}_2 ∨ -b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ p_1160 ∨ -b^{5, 233}_2 c b^{5, 232}_2 ∨ -b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ p_1160 ∨ -b^{5, 233}_1 c b^{5, 232}_2 ∨ -b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ p_1160 ∨ b^{5, 233}_0 c in DIMACS: 9122 -9123 9124 1160 -9125 0 9122 -9123 9124 1160 -9126 0 9122 -9123 9124 1160 9127 0 c 1-1 --> 0 c (-b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ b^{5, 232}_0 ∧ -p_1160) -> (-b^{5, 233}_2 ∧ -b^{5, 233}_1 ∧ -b^{5, 233}_0) c in CNF: c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ p_1160 ∨ -b^{5, 233}_2 c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ p_1160 ∨ -b^{5, 233}_1 c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ p_1160 ∨ -b^{5, 233}_0 c in DIMACS: 9122 9123 -9124 1160 -9125 0 9122 9123 -9124 1160 -9126 0 9122 9123 -9124 1160 -9127 0 c 0-1 --> -1 c (-b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ -b^{5, 232}_0 ∧ -p_1160) -> ( b^{5, 233}_2 ∧ -b^{5, 233}_1 ∧ b^{5, 233}_0) c in CNF: c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ p_1160 ∨ b^{5, 233}_2 c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ p_1160 ∨ -b^{5, 233}_1 c b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ p_1160 ∨ b^{5, 233}_0 c in DIMACS: 9122 9123 9124 1160 9125 0 9122 9123 9124 1160 -9126 0 9122 9123 9124 1160 9127 0 c -1-1 --> -2 c ( b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ b^{5, 232}_0 ∧ -p_1160) -> ( b^{5, 233}_2 ∧ b^{5, 233}_1 ∧ -b^{5, 233}_0) c in CNF: c -b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ p_1160 ∨ b^{5, 233}_2 c -b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ p_1160 ∨ b^{5, 233}_1 c -b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ p_1160 ∨ -b^{5, 233}_0 c in DIMACS: -9122 9123 -9124 1160 9125 0 -9122 9123 -9124 1160 9126 0 -9122 9123 -9124 1160 -9127 0 c -2-1 --> break c ( b^{5, 232}_2 ∧ b^{5, 232}_1 ∧ -b^{5, 232}_0 ∧ -p_1160) -> break c in CNF: c -b^{5, 232}_2 ∨ -b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ p_1160 ∨ break c in DIMACS: -9122 -9123 9124 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{5, 232}_2 ∧ -b^{5, 232}_1 ∧ -b^{5, 232}_0 ∧ true) c in CNF: c -b^{5, 232}_2 ∨ b^{5, 232}_1 ∨ b^{5, 232}_0 ∨ false c in DIMACS: -9122 9123 9124 0 c 3 does not represent an automaton state. c -(-b^{5, 232}_2 ∧ b^{5, 232}_1 ∧ b^{5, 232}_0 ∧ true) c in CNF: c b^{5, 232}_2 ∨ -b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ false c in DIMACS: 9122 -9123 -9124 0 c -3 does not represent an automaton state. c -( b^{5, 232}_2 ∧ b^{5, 232}_1 ∧ b^{5, 232}_0 ∧ true) c in CNF: c -b^{5, 232}_2 ∨ -b^{5, 232}_1 ∨ -b^{5, 232}_0 ∨ false c in DIMACS: -9122 -9123 -9124 0 c INIT for k = 6 c -b^{6, 1}_2 c -b^{6, 1}_1 c -b^{6, 1}_0 c in DIMACS: -9128 0 -9129 0 -9130 0 c Transitions for k = 6 c i = 1 c -2+1 --> -1 c ( b^{6, 1}_2 ∧ b^{6, 1}_1 ∧ -b^{6, 1}_0 ∧ p_6) -> ( b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ b^{6, 2}_0) c in CNF: c -b^{6, 1}_2 ∨ -b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ -p_6 ∨ b^{6, 2}_2 c -b^{6, 1}_2 ∨ -b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ -p_6 ∨ -b^{6, 2}_1 c -b^{6, 1}_2 ∨ -b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ -p_6 ∨ b^{6, 2}_0 c in DIMACS: -9128 -9129 9130 -6 9131 0 -9128 -9129 9130 -6 -9132 0 -9128 -9129 9130 -6 9133 0 c -1+1 --> 0 c ( b^{6, 1}_2 ∧ -b^{6, 1}_1 ∧ b^{6, 1}_0 ∧ p_6) -> (-b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ -b^{6, 2}_0) c in CNF: c -b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ -p_6 ∨ -b^{6, 2}_2 c -b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ -p_6 ∨ -b^{6, 2}_1 c -b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ -p_6 ∨ -b^{6, 2}_0 c in DIMACS: -9128 9129 -9130 -6 -9131 0 -9128 9129 -9130 -6 -9132 0 -9128 9129 -9130 -6 -9133 0 c 0+1 --> 1 c (-b^{6, 1}_2 ∧ -b^{6, 1}_1 ∧ -b^{6, 1}_0 ∧ p_6) -> (-b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ b^{6, 2}_0) c in CNF: c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ -p_6 ∨ -b^{6, 2}_2 c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ -p_6 ∨ -b^{6, 2}_1 c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ -p_6 ∨ b^{6, 2}_0 c in DIMACS: 9128 9129 9130 -6 -9131 0 9128 9129 9130 -6 -9132 0 9128 9129 9130 -6 9133 0 c 1+1 --> 2 c (-b^{6, 1}_2 ∧ -b^{6, 1}_1 ∧ b^{6, 1}_0 ∧ p_6) -> (-b^{6, 2}_2 ∧ b^{6, 2}_1 ∧ -b^{6, 2}_0) c in CNF: c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ -p_6 ∨ -b^{6, 2}_2 c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ -p_6 ∨ b^{6, 2}_1 c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ -p_6 ∨ -b^{6, 2}_0 c in DIMACS: 9128 9129 -9130 -6 -9131 0 9128 9129 -9130 -6 9132 0 9128 9129 -9130 -6 -9133 0 c 2+1 --> break c (-b^{6, 1}_2 ∧ b^{6, 1}_1 ∧ -b^{6, 1}_0 ∧ p_6) -> break c in CNF: c b^{6, 1}_2 ∨ -b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ -p_6 ∨ break c in DIMACS: 9128 -9129 9130 -6 1162 0 c 2-1 --> 1 c (-b^{6, 1}_2 ∧ b^{6, 1}_1 ∧ -b^{6, 1}_0 ∧ -p_6) -> (-b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ b^{6, 2}_0) c in CNF: c b^{6, 1}_2 ∨ -b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ p_6 ∨ -b^{6, 2}_2 c b^{6, 1}_2 ∨ -b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ p_6 ∨ -b^{6, 2}_1 c b^{6, 1}_2 ∨ -b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ p_6 ∨ b^{6, 2}_0 c in DIMACS: 9128 -9129 9130 6 -9131 0 9128 -9129 9130 6 -9132 0 9128 -9129 9130 6 9133 0 c 1-1 --> 0 c (-b^{6, 1}_2 ∧ -b^{6, 1}_1 ∧ b^{6, 1}_0 ∧ -p_6) -> (-b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ -b^{6, 2}_0) c in CNF: c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ p_6 ∨ -b^{6, 2}_2 c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ p_6 ∨ -b^{6, 2}_1 c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ p_6 ∨ -b^{6, 2}_0 c in DIMACS: 9128 9129 -9130 6 -9131 0 9128 9129 -9130 6 -9132 0 9128 9129 -9130 6 -9133 0 c 0-1 --> -1 c (-b^{6, 1}_2 ∧ -b^{6, 1}_1 ∧ -b^{6, 1}_0 ∧ -p_6) -> ( b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ b^{6, 2}_0) c in CNF: c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ p_6 ∨ b^{6, 2}_2 c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ p_6 ∨ -b^{6, 2}_1 c b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ p_6 ∨ b^{6, 2}_0 c in DIMACS: 9128 9129 9130 6 9131 0 9128 9129 9130 6 -9132 0 9128 9129 9130 6 9133 0 c -1-1 --> -2 c ( b^{6, 1}_2 ∧ -b^{6, 1}_1 ∧ b^{6, 1}_0 ∧ -p_6) -> ( b^{6, 2}_2 ∧ b^{6, 2}_1 ∧ -b^{6, 2}_0) c in CNF: c -b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ p_6 ∨ b^{6, 2}_2 c -b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ p_6 ∨ b^{6, 2}_1 c -b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ p_6 ∨ -b^{6, 2}_0 c in DIMACS: -9128 9129 -9130 6 9131 0 -9128 9129 -9130 6 9132 0 -9128 9129 -9130 6 -9133 0 c -2-1 --> break c ( b^{6, 1}_2 ∧ b^{6, 1}_1 ∧ -b^{6, 1}_0 ∧ -p_6) -> break c in CNF: c -b^{6, 1}_2 ∨ -b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ p_6 ∨ break c in DIMACS: -9128 -9129 9130 6 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 1}_2 ∧ -b^{6, 1}_1 ∧ -b^{6, 1}_0 ∧ true) c in CNF: c -b^{6, 1}_2 ∨ b^{6, 1}_1 ∨ b^{6, 1}_0 ∨ false c in DIMACS: -9128 9129 9130 0 c 3 does not represent an automaton state. c -(-b^{6, 1}_2 ∧ b^{6, 1}_1 ∧ b^{6, 1}_0 ∧ true) c in CNF: c b^{6, 1}_2 ∨ -b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ false c in DIMACS: 9128 -9129 -9130 0 c -3 does not represent an automaton state. c -( b^{6, 1}_2 ∧ b^{6, 1}_1 ∧ b^{6, 1}_0 ∧ true) c in CNF: c -b^{6, 1}_2 ∨ -b^{6, 1}_1 ∨ -b^{6, 1}_0 ∨ false c in DIMACS: -9128 -9129 -9130 0 c i = 2 c -2+1 --> -1 c ( b^{6, 2}_2 ∧ b^{6, 2}_1 ∧ -b^{6, 2}_0 ∧ p_12) -> ( b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ b^{6, 3}_0) c in CNF: c -b^{6, 2}_2 ∨ -b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ -p_12 ∨ b^{6, 3}_2 c -b^{6, 2}_2 ∨ -b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ -p_12 ∨ -b^{6, 3}_1 c -b^{6, 2}_2 ∨ -b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ -p_12 ∨ b^{6, 3}_0 c in DIMACS: -9131 -9132 9133 -12 9134 0 -9131 -9132 9133 -12 -9135 0 -9131 -9132 9133 -12 9136 0 c -1+1 --> 0 c ( b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ b^{6, 2}_0 ∧ p_12) -> (-b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ -b^{6, 3}_0) c in CNF: c -b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ -p_12 ∨ -b^{6, 3}_2 c -b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ -p_12 ∨ -b^{6, 3}_1 c -b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ -p_12 ∨ -b^{6, 3}_0 c in DIMACS: -9131 9132 -9133 -12 -9134 0 -9131 9132 -9133 -12 -9135 0 -9131 9132 -9133 -12 -9136 0 c 0+1 --> 1 c (-b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ -b^{6, 2}_0 ∧ p_12) -> (-b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ b^{6, 3}_0) c in CNF: c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ -p_12 ∨ -b^{6, 3}_2 c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ -p_12 ∨ -b^{6, 3}_1 c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ -p_12 ∨ b^{6, 3}_0 c in DIMACS: 9131 9132 9133 -12 -9134 0 9131 9132 9133 -12 -9135 0 9131 9132 9133 -12 9136 0 c 1+1 --> 2 c (-b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ b^{6, 2}_0 ∧ p_12) -> (-b^{6, 3}_2 ∧ b^{6, 3}_1 ∧ -b^{6, 3}_0) c in CNF: c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ -p_12 ∨ -b^{6, 3}_2 c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ -p_12 ∨ b^{6, 3}_1 c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ -p_12 ∨ -b^{6, 3}_0 c in DIMACS: 9131 9132 -9133 -12 -9134 0 9131 9132 -9133 -12 9135 0 9131 9132 -9133 -12 -9136 0 c 2+1 --> break c (-b^{6, 2}_2 ∧ b^{6, 2}_1 ∧ -b^{6, 2}_0 ∧ p_12) -> break c in CNF: c b^{6, 2}_2 ∨ -b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ -p_12 ∨ break c in DIMACS: 9131 -9132 9133 -12 1162 0 c 2-1 --> 1 c (-b^{6, 2}_2 ∧ b^{6, 2}_1 ∧ -b^{6, 2}_0 ∧ -p_12) -> (-b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ b^{6, 3}_0) c in CNF: c b^{6, 2}_2 ∨ -b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ p_12 ∨ -b^{6, 3}_2 c b^{6, 2}_2 ∨ -b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ p_12 ∨ -b^{6, 3}_1 c b^{6, 2}_2 ∨ -b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ p_12 ∨ b^{6, 3}_0 c in DIMACS: 9131 -9132 9133 12 -9134 0 9131 -9132 9133 12 -9135 0 9131 -9132 9133 12 9136 0 c 1-1 --> 0 c (-b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ b^{6, 2}_0 ∧ -p_12) -> (-b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ -b^{6, 3}_0) c in CNF: c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ p_12 ∨ -b^{6, 3}_2 c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ p_12 ∨ -b^{6, 3}_1 c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ p_12 ∨ -b^{6, 3}_0 c in DIMACS: 9131 9132 -9133 12 -9134 0 9131 9132 -9133 12 -9135 0 9131 9132 -9133 12 -9136 0 c 0-1 --> -1 c (-b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ -b^{6, 2}_0 ∧ -p_12) -> ( b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ b^{6, 3}_0) c in CNF: c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ p_12 ∨ b^{6, 3}_2 c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ p_12 ∨ -b^{6, 3}_1 c b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ p_12 ∨ b^{6, 3}_0 c in DIMACS: 9131 9132 9133 12 9134 0 9131 9132 9133 12 -9135 0 9131 9132 9133 12 9136 0 c -1-1 --> -2 c ( b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ b^{6, 2}_0 ∧ -p_12) -> ( b^{6, 3}_2 ∧ b^{6, 3}_1 ∧ -b^{6, 3}_0) c in CNF: c -b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ p_12 ∨ b^{6, 3}_2 c -b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ p_12 ∨ b^{6, 3}_1 c -b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ p_12 ∨ -b^{6, 3}_0 c in DIMACS: -9131 9132 -9133 12 9134 0 -9131 9132 -9133 12 9135 0 -9131 9132 -9133 12 -9136 0 c -2-1 --> break c ( b^{6, 2}_2 ∧ b^{6, 2}_1 ∧ -b^{6, 2}_0 ∧ -p_12) -> break c in CNF: c -b^{6, 2}_2 ∨ -b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ p_12 ∨ break c in DIMACS: -9131 -9132 9133 12 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 2}_2 ∧ -b^{6, 2}_1 ∧ -b^{6, 2}_0 ∧ true) c in CNF: c -b^{6, 2}_2 ∨ b^{6, 2}_1 ∨ b^{6, 2}_0 ∨ false c in DIMACS: -9131 9132 9133 0 c 3 does not represent an automaton state. c -(-b^{6, 2}_2 ∧ b^{6, 2}_1 ∧ b^{6, 2}_0 ∧ true) c in CNF: c b^{6, 2}_2 ∨ -b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ false c in DIMACS: 9131 -9132 -9133 0 c -3 does not represent an automaton state. c -( b^{6, 2}_2 ∧ b^{6, 2}_1 ∧ b^{6, 2}_0 ∧ true) c in CNF: c -b^{6, 2}_2 ∨ -b^{6, 2}_1 ∨ -b^{6, 2}_0 ∨ false c in DIMACS: -9131 -9132 -9133 0 c i = 3 c -2+1 --> -1 c ( b^{6, 3}_2 ∧ b^{6, 3}_1 ∧ -b^{6, 3}_0 ∧ p_18) -> ( b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ b^{6, 4}_0) c in CNF: c -b^{6, 3}_2 ∨ -b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ -p_18 ∨ b^{6, 4}_2 c -b^{6, 3}_2 ∨ -b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ -p_18 ∨ -b^{6, 4}_1 c -b^{6, 3}_2 ∨ -b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ -p_18 ∨ b^{6, 4}_0 c in DIMACS: -9134 -9135 9136 -18 9137 0 -9134 -9135 9136 -18 -9138 0 -9134 -9135 9136 -18 9139 0 c -1+1 --> 0 c ( b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ b^{6, 3}_0 ∧ p_18) -> (-b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ -b^{6, 4}_0) c in CNF: c -b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ -p_18 ∨ -b^{6, 4}_2 c -b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ -p_18 ∨ -b^{6, 4}_1 c -b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ -p_18 ∨ -b^{6, 4}_0 c in DIMACS: -9134 9135 -9136 -18 -9137 0 -9134 9135 -9136 -18 -9138 0 -9134 9135 -9136 -18 -9139 0 c 0+1 --> 1 c (-b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ -b^{6, 3}_0 ∧ p_18) -> (-b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ b^{6, 4}_0) c in CNF: c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ -p_18 ∨ -b^{6, 4}_2 c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ -p_18 ∨ -b^{6, 4}_1 c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ -p_18 ∨ b^{6, 4}_0 c in DIMACS: 9134 9135 9136 -18 -9137 0 9134 9135 9136 -18 -9138 0 9134 9135 9136 -18 9139 0 c 1+1 --> 2 c (-b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ b^{6, 3}_0 ∧ p_18) -> (-b^{6, 4}_2 ∧ b^{6, 4}_1 ∧ -b^{6, 4}_0) c in CNF: c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ -p_18 ∨ -b^{6, 4}_2 c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ -p_18 ∨ b^{6, 4}_1 c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ -p_18 ∨ -b^{6, 4}_0 c in DIMACS: 9134 9135 -9136 -18 -9137 0 9134 9135 -9136 -18 9138 0 9134 9135 -9136 -18 -9139 0 c 2+1 --> break c (-b^{6, 3}_2 ∧ b^{6, 3}_1 ∧ -b^{6, 3}_0 ∧ p_18) -> break c in CNF: c b^{6, 3}_2 ∨ -b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ -p_18 ∨ break c in DIMACS: 9134 -9135 9136 -18 1162 0 c 2-1 --> 1 c (-b^{6, 3}_2 ∧ b^{6, 3}_1 ∧ -b^{6, 3}_0 ∧ -p_18) -> (-b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ b^{6, 4}_0) c in CNF: c b^{6, 3}_2 ∨ -b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ p_18 ∨ -b^{6, 4}_2 c b^{6, 3}_2 ∨ -b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ p_18 ∨ -b^{6, 4}_1 c b^{6, 3}_2 ∨ -b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ p_18 ∨ b^{6, 4}_0 c in DIMACS: 9134 -9135 9136 18 -9137 0 9134 -9135 9136 18 -9138 0 9134 -9135 9136 18 9139 0 c 1-1 --> 0 c (-b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ b^{6, 3}_0 ∧ -p_18) -> (-b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ -b^{6, 4}_0) c in CNF: c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ p_18 ∨ -b^{6, 4}_2 c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ p_18 ∨ -b^{6, 4}_1 c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ p_18 ∨ -b^{6, 4}_0 c in DIMACS: 9134 9135 -9136 18 -9137 0 9134 9135 -9136 18 -9138 0 9134 9135 -9136 18 -9139 0 c 0-1 --> -1 c (-b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ -b^{6, 3}_0 ∧ -p_18) -> ( b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ b^{6, 4}_0) c in CNF: c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ p_18 ∨ b^{6, 4}_2 c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ p_18 ∨ -b^{6, 4}_1 c b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ p_18 ∨ b^{6, 4}_0 c in DIMACS: 9134 9135 9136 18 9137 0 9134 9135 9136 18 -9138 0 9134 9135 9136 18 9139 0 c -1-1 --> -2 c ( b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ b^{6, 3}_0 ∧ -p_18) -> ( b^{6, 4}_2 ∧ b^{6, 4}_1 ∧ -b^{6, 4}_0) c in CNF: c -b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ p_18 ∨ b^{6, 4}_2 c -b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ p_18 ∨ b^{6, 4}_1 c -b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ p_18 ∨ -b^{6, 4}_0 c in DIMACS: -9134 9135 -9136 18 9137 0 -9134 9135 -9136 18 9138 0 -9134 9135 -9136 18 -9139 0 c -2-1 --> break c ( b^{6, 3}_2 ∧ b^{6, 3}_1 ∧ -b^{6, 3}_0 ∧ -p_18) -> break c in CNF: c -b^{6, 3}_2 ∨ -b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ p_18 ∨ break c in DIMACS: -9134 -9135 9136 18 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 3}_2 ∧ -b^{6, 3}_1 ∧ -b^{6, 3}_0 ∧ true) c in CNF: c -b^{6, 3}_2 ∨ b^{6, 3}_1 ∨ b^{6, 3}_0 ∨ false c in DIMACS: -9134 9135 9136 0 c 3 does not represent an automaton state. c -(-b^{6, 3}_2 ∧ b^{6, 3}_1 ∧ b^{6, 3}_0 ∧ true) c in CNF: c b^{6, 3}_2 ∨ -b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ false c in DIMACS: 9134 -9135 -9136 0 c -3 does not represent an automaton state. c -( b^{6, 3}_2 ∧ b^{6, 3}_1 ∧ b^{6, 3}_0 ∧ true) c in CNF: c -b^{6, 3}_2 ∨ -b^{6, 3}_1 ∨ -b^{6, 3}_0 ∨ false c in DIMACS: -9134 -9135 -9136 0 c i = 4 c -2+1 --> -1 c ( b^{6, 4}_2 ∧ b^{6, 4}_1 ∧ -b^{6, 4}_0 ∧ p_24) -> ( b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ b^{6, 5}_0) c in CNF: c -b^{6, 4}_2 ∨ -b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ -p_24 ∨ b^{6, 5}_2 c -b^{6, 4}_2 ∨ -b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ -p_24 ∨ -b^{6, 5}_1 c -b^{6, 4}_2 ∨ -b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ -p_24 ∨ b^{6, 5}_0 c in DIMACS: -9137 -9138 9139 -24 9140 0 -9137 -9138 9139 -24 -9141 0 -9137 -9138 9139 -24 9142 0 c -1+1 --> 0 c ( b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ b^{6, 4}_0 ∧ p_24) -> (-b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ -b^{6, 5}_0) c in CNF: c -b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ -p_24 ∨ -b^{6, 5}_2 c -b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ -p_24 ∨ -b^{6, 5}_1 c -b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ -p_24 ∨ -b^{6, 5}_0 c in DIMACS: -9137 9138 -9139 -24 -9140 0 -9137 9138 -9139 -24 -9141 0 -9137 9138 -9139 -24 -9142 0 c 0+1 --> 1 c (-b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ -b^{6, 4}_0 ∧ p_24) -> (-b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ b^{6, 5}_0) c in CNF: c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ -p_24 ∨ -b^{6, 5}_2 c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ -p_24 ∨ -b^{6, 5}_1 c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ -p_24 ∨ b^{6, 5}_0 c in DIMACS: 9137 9138 9139 -24 -9140 0 9137 9138 9139 -24 -9141 0 9137 9138 9139 -24 9142 0 c 1+1 --> 2 c (-b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ b^{6, 4}_0 ∧ p_24) -> (-b^{6, 5}_2 ∧ b^{6, 5}_1 ∧ -b^{6, 5}_0) c in CNF: c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ -p_24 ∨ -b^{6, 5}_2 c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ -p_24 ∨ b^{6, 5}_1 c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ -p_24 ∨ -b^{6, 5}_0 c in DIMACS: 9137 9138 -9139 -24 -9140 0 9137 9138 -9139 -24 9141 0 9137 9138 -9139 -24 -9142 0 c 2+1 --> break c (-b^{6, 4}_2 ∧ b^{6, 4}_1 ∧ -b^{6, 4}_0 ∧ p_24) -> break c in CNF: c b^{6, 4}_2 ∨ -b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ -p_24 ∨ break c in DIMACS: 9137 -9138 9139 -24 1162 0 c 2-1 --> 1 c (-b^{6, 4}_2 ∧ b^{6, 4}_1 ∧ -b^{6, 4}_0 ∧ -p_24) -> (-b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ b^{6, 5}_0) c in CNF: c b^{6, 4}_2 ∨ -b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ p_24 ∨ -b^{6, 5}_2 c b^{6, 4}_2 ∨ -b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ p_24 ∨ -b^{6, 5}_1 c b^{6, 4}_2 ∨ -b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ p_24 ∨ b^{6, 5}_0 c in DIMACS: 9137 -9138 9139 24 -9140 0 9137 -9138 9139 24 -9141 0 9137 -9138 9139 24 9142 0 c 1-1 --> 0 c (-b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ b^{6, 4}_0 ∧ -p_24) -> (-b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ -b^{6, 5}_0) c in CNF: c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ p_24 ∨ -b^{6, 5}_2 c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ p_24 ∨ -b^{6, 5}_1 c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ p_24 ∨ -b^{6, 5}_0 c in DIMACS: 9137 9138 -9139 24 -9140 0 9137 9138 -9139 24 -9141 0 9137 9138 -9139 24 -9142 0 c 0-1 --> -1 c (-b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ -b^{6, 4}_0 ∧ -p_24) -> ( b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ b^{6, 5}_0) c in CNF: c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ p_24 ∨ b^{6, 5}_2 c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ p_24 ∨ -b^{6, 5}_1 c b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ p_24 ∨ b^{6, 5}_0 c in DIMACS: 9137 9138 9139 24 9140 0 9137 9138 9139 24 -9141 0 9137 9138 9139 24 9142 0 c -1-1 --> -2 c ( b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ b^{6, 4}_0 ∧ -p_24) -> ( b^{6, 5}_2 ∧ b^{6, 5}_1 ∧ -b^{6, 5}_0) c in CNF: c -b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ p_24 ∨ b^{6, 5}_2 c -b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ p_24 ∨ b^{6, 5}_1 c -b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ p_24 ∨ -b^{6, 5}_0 c in DIMACS: -9137 9138 -9139 24 9140 0 -9137 9138 -9139 24 9141 0 -9137 9138 -9139 24 -9142 0 c -2-1 --> break c ( b^{6, 4}_2 ∧ b^{6, 4}_1 ∧ -b^{6, 4}_0 ∧ -p_24) -> break c in CNF: c -b^{6, 4}_2 ∨ -b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ p_24 ∨ break c in DIMACS: -9137 -9138 9139 24 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 4}_2 ∧ -b^{6, 4}_1 ∧ -b^{6, 4}_0 ∧ true) c in CNF: c -b^{6, 4}_2 ∨ b^{6, 4}_1 ∨ b^{6, 4}_0 ∨ false c in DIMACS: -9137 9138 9139 0 c 3 does not represent an automaton state. c -(-b^{6, 4}_2 ∧ b^{6, 4}_1 ∧ b^{6, 4}_0 ∧ true) c in CNF: c b^{6, 4}_2 ∨ -b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ false c in DIMACS: 9137 -9138 -9139 0 c -3 does not represent an automaton state. c -( b^{6, 4}_2 ∧ b^{6, 4}_1 ∧ b^{6, 4}_0 ∧ true) c in CNF: c -b^{6, 4}_2 ∨ -b^{6, 4}_1 ∨ -b^{6, 4}_0 ∨ false c in DIMACS: -9137 -9138 -9139 0 c i = 5 c -2+1 --> -1 c ( b^{6, 5}_2 ∧ b^{6, 5}_1 ∧ -b^{6, 5}_0 ∧ p_30) -> ( b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ b^{6, 6}_0) c in CNF: c -b^{6, 5}_2 ∨ -b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ -p_30 ∨ b^{6, 6}_2 c -b^{6, 5}_2 ∨ -b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ -p_30 ∨ -b^{6, 6}_1 c -b^{6, 5}_2 ∨ -b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ -p_30 ∨ b^{6, 6}_0 c in DIMACS: -9140 -9141 9142 -30 9143 0 -9140 -9141 9142 -30 -9144 0 -9140 -9141 9142 -30 9145 0 c -1+1 --> 0 c ( b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ b^{6, 5}_0 ∧ p_30) -> (-b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ -b^{6, 6}_0) c in CNF: c -b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ -p_30 ∨ -b^{6, 6}_2 c -b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ -p_30 ∨ -b^{6, 6}_1 c -b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ -p_30 ∨ -b^{6, 6}_0 c in DIMACS: -9140 9141 -9142 -30 -9143 0 -9140 9141 -9142 -30 -9144 0 -9140 9141 -9142 -30 -9145 0 c 0+1 --> 1 c (-b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ -b^{6, 5}_0 ∧ p_30) -> (-b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ b^{6, 6}_0) c in CNF: c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ -p_30 ∨ -b^{6, 6}_2 c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ -p_30 ∨ -b^{6, 6}_1 c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ -p_30 ∨ b^{6, 6}_0 c in DIMACS: 9140 9141 9142 -30 -9143 0 9140 9141 9142 -30 -9144 0 9140 9141 9142 -30 9145 0 c 1+1 --> 2 c (-b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ b^{6, 5}_0 ∧ p_30) -> (-b^{6, 6}_2 ∧ b^{6, 6}_1 ∧ -b^{6, 6}_0) c in CNF: c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ -p_30 ∨ -b^{6, 6}_2 c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ -p_30 ∨ b^{6, 6}_1 c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ -p_30 ∨ -b^{6, 6}_0 c in DIMACS: 9140 9141 -9142 -30 -9143 0 9140 9141 -9142 -30 9144 0 9140 9141 -9142 -30 -9145 0 c 2+1 --> break c (-b^{6, 5}_2 ∧ b^{6, 5}_1 ∧ -b^{6, 5}_0 ∧ p_30) -> break c in CNF: c b^{6, 5}_2 ∨ -b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ -p_30 ∨ break c in DIMACS: 9140 -9141 9142 -30 1162 0 c 2-1 --> 1 c (-b^{6, 5}_2 ∧ b^{6, 5}_1 ∧ -b^{6, 5}_0 ∧ -p_30) -> (-b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ b^{6, 6}_0) c in CNF: c b^{6, 5}_2 ∨ -b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ p_30 ∨ -b^{6, 6}_2 c b^{6, 5}_2 ∨ -b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ p_30 ∨ -b^{6, 6}_1 c b^{6, 5}_2 ∨ -b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ p_30 ∨ b^{6, 6}_0 c in DIMACS: 9140 -9141 9142 30 -9143 0 9140 -9141 9142 30 -9144 0 9140 -9141 9142 30 9145 0 c 1-1 --> 0 c (-b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ b^{6, 5}_0 ∧ -p_30) -> (-b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ -b^{6, 6}_0) c in CNF: c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ p_30 ∨ -b^{6, 6}_2 c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ p_30 ∨ -b^{6, 6}_1 c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ p_30 ∨ -b^{6, 6}_0 c in DIMACS: 9140 9141 -9142 30 -9143 0 9140 9141 -9142 30 -9144 0 9140 9141 -9142 30 -9145 0 c 0-1 --> -1 c (-b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ -b^{6, 5}_0 ∧ -p_30) -> ( b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ b^{6, 6}_0) c in CNF: c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ p_30 ∨ b^{6, 6}_2 c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ p_30 ∨ -b^{6, 6}_1 c b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ p_30 ∨ b^{6, 6}_0 c in DIMACS: 9140 9141 9142 30 9143 0 9140 9141 9142 30 -9144 0 9140 9141 9142 30 9145 0 c -1-1 --> -2 c ( b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ b^{6, 5}_0 ∧ -p_30) -> ( b^{6, 6}_2 ∧ b^{6, 6}_1 ∧ -b^{6, 6}_0) c in CNF: c -b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ p_30 ∨ b^{6, 6}_2 c -b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ p_30 ∨ b^{6, 6}_1 c -b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ p_30 ∨ -b^{6, 6}_0 c in DIMACS: -9140 9141 -9142 30 9143 0 -9140 9141 -9142 30 9144 0 -9140 9141 -9142 30 -9145 0 c -2-1 --> break c ( b^{6, 5}_2 ∧ b^{6, 5}_1 ∧ -b^{6, 5}_0 ∧ -p_30) -> break c in CNF: c -b^{6, 5}_2 ∨ -b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ p_30 ∨ break c in DIMACS: -9140 -9141 9142 30 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 5}_2 ∧ -b^{6, 5}_1 ∧ -b^{6, 5}_0 ∧ true) c in CNF: c -b^{6, 5}_2 ∨ b^{6, 5}_1 ∨ b^{6, 5}_0 ∨ false c in DIMACS: -9140 9141 9142 0 c 3 does not represent an automaton state. c -(-b^{6, 5}_2 ∧ b^{6, 5}_1 ∧ b^{6, 5}_0 ∧ true) c in CNF: c b^{6, 5}_2 ∨ -b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ false c in DIMACS: 9140 -9141 -9142 0 c -3 does not represent an automaton state. c -( b^{6, 5}_2 ∧ b^{6, 5}_1 ∧ b^{6, 5}_0 ∧ true) c in CNF: c -b^{6, 5}_2 ∨ -b^{6, 5}_1 ∨ -b^{6, 5}_0 ∨ false c in DIMACS: -9140 -9141 -9142 0 c i = 6 c -2+1 --> -1 c ( b^{6, 6}_2 ∧ b^{6, 6}_1 ∧ -b^{6, 6}_0 ∧ p_36) -> ( b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ b^{6, 7}_0) c in CNF: c -b^{6, 6}_2 ∨ -b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ -p_36 ∨ b^{6, 7}_2 c -b^{6, 6}_2 ∨ -b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ -p_36 ∨ -b^{6, 7}_1 c -b^{6, 6}_2 ∨ -b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ -p_36 ∨ b^{6, 7}_0 c in DIMACS: -9143 -9144 9145 -36 9146 0 -9143 -9144 9145 -36 -9147 0 -9143 -9144 9145 -36 9148 0 c -1+1 --> 0 c ( b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ b^{6, 6}_0 ∧ p_36) -> (-b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ -b^{6, 7}_0) c in CNF: c -b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ -p_36 ∨ -b^{6, 7}_2 c -b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ -p_36 ∨ -b^{6, 7}_1 c -b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ -p_36 ∨ -b^{6, 7}_0 c in DIMACS: -9143 9144 -9145 -36 -9146 0 -9143 9144 -9145 -36 -9147 0 -9143 9144 -9145 -36 -9148 0 c 0+1 --> 1 c (-b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ -b^{6, 6}_0 ∧ p_36) -> (-b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ b^{6, 7}_0) c in CNF: c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ -p_36 ∨ -b^{6, 7}_2 c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ -p_36 ∨ -b^{6, 7}_1 c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ -p_36 ∨ b^{6, 7}_0 c in DIMACS: 9143 9144 9145 -36 -9146 0 9143 9144 9145 -36 -9147 0 9143 9144 9145 -36 9148 0 c 1+1 --> 2 c (-b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ b^{6, 6}_0 ∧ p_36) -> (-b^{6, 7}_2 ∧ b^{6, 7}_1 ∧ -b^{6, 7}_0) c in CNF: c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ -p_36 ∨ -b^{6, 7}_2 c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ -p_36 ∨ b^{6, 7}_1 c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ -p_36 ∨ -b^{6, 7}_0 c in DIMACS: 9143 9144 -9145 -36 -9146 0 9143 9144 -9145 -36 9147 0 9143 9144 -9145 -36 -9148 0 c 2+1 --> break c (-b^{6, 6}_2 ∧ b^{6, 6}_1 ∧ -b^{6, 6}_0 ∧ p_36) -> break c in CNF: c b^{6, 6}_2 ∨ -b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ -p_36 ∨ break c in DIMACS: 9143 -9144 9145 -36 1162 0 c 2-1 --> 1 c (-b^{6, 6}_2 ∧ b^{6, 6}_1 ∧ -b^{6, 6}_0 ∧ -p_36) -> (-b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ b^{6, 7}_0) c in CNF: c b^{6, 6}_2 ∨ -b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ p_36 ∨ -b^{6, 7}_2 c b^{6, 6}_2 ∨ -b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ p_36 ∨ -b^{6, 7}_1 c b^{6, 6}_2 ∨ -b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ p_36 ∨ b^{6, 7}_0 c in DIMACS: 9143 -9144 9145 36 -9146 0 9143 -9144 9145 36 -9147 0 9143 -9144 9145 36 9148 0 c 1-1 --> 0 c (-b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ b^{6, 6}_0 ∧ -p_36) -> (-b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ -b^{6, 7}_0) c in CNF: c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ p_36 ∨ -b^{6, 7}_2 c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ p_36 ∨ -b^{6, 7}_1 c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ p_36 ∨ -b^{6, 7}_0 c in DIMACS: 9143 9144 -9145 36 -9146 0 9143 9144 -9145 36 -9147 0 9143 9144 -9145 36 -9148 0 c 0-1 --> -1 c (-b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ -b^{6, 6}_0 ∧ -p_36) -> ( b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ b^{6, 7}_0) c in CNF: c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ p_36 ∨ b^{6, 7}_2 c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ p_36 ∨ -b^{6, 7}_1 c b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ p_36 ∨ b^{6, 7}_0 c in DIMACS: 9143 9144 9145 36 9146 0 9143 9144 9145 36 -9147 0 9143 9144 9145 36 9148 0 c -1-1 --> -2 c ( b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ b^{6, 6}_0 ∧ -p_36) -> ( b^{6, 7}_2 ∧ b^{6, 7}_1 ∧ -b^{6, 7}_0) c in CNF: c -b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ p_36 ∨ b^{6, 7}_2 c -b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ p_36 ∨ b^{6, 7}_1 c -b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ p_36 ∨ -b^{6, 7}_0 c in DIMACS: -9143 9144 -9145 36 9146 0 -9143 9144 -9145 36 9147 0 -9143 9144 -9145 36 -9148 0 c -2-1 --> break c ( b^{6, 6}_2 ∧ b^{6, 6}_1 ∧ -b^{6, 6}_0 ∧ -p_36) -> break c in CNF: c -b^{6, 6}_2 ∨ -b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ p_36 ∨ break c in DIMACS: -9143 -9144 9145 36 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 6}_2 ∧ -b^{6, 6}_1 ∧ -b^{6, 6}_0 ∧ true) c in CNF: c -b^{6, 6}_2 ∨ b^{6, 6}_1 ∨ b^{6, 6}_0 ∨ false c in DIMACS: -9143 9144 9145 0 c 3 does not represent an automaton state. c -(-b^{6, 6}_2 ∧ b^{6, 6}_1 ∧ b^{6, 6}_0 ∧ true) c in CNF: c b^{6, 6}_2 ∨ -b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ false c in DIMACS: 9143 -9144 -9145 0 c -3 does not represent an automaton state. c -( b^{6, 6}_2 ∧ b^{6, 6}_1 ∧ b^{6, 6}_0 ∧ true) c in CNF: c -b^{6, 6}_2 ∨ -b^{6, 6}_1 ∨ -b^{6, 6}_0 ∨ false c in DIMACS: -9143 -9144 -9145 0 c i = 7 c -2+1 --> -1 c ( b^{6, 7}_2 ∧ b^{6, 7}_1 ∧ -b^{6, 7}_0 ∧ p_42) -> ( b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ b^{6, 8}_0) c in CNF: c -b^{6, 7}_2 ∨ -b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ -p_42 ∨ b^{6, 8}_2 c -b^{6, 7}_2 ∨ -b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ -p_42 ∨ -b^{6, 8}_1 c -b^{6, 7}_2 ∨ -b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ -p_42 ∨ b^{6, 8}_0 c in DIMACS: -9146 -9147 9148 -42 9149 0 -9146 -9147 9148 -42 -9150 0 -9146 -9147 9148 -42 9151 0 c -1+1 --> 0 c ( b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ b^{6, 7}_0 ∧ p_42) -> (-b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ -b^{6, 8}_0) c in CNF: c -b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ -p_42 ∨ -b^{6, 8}_2 c -b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ -p_42 ∨ -b^{6, 8}_1 c -b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ -p_42 ∨ -b^{6, 8}_0 c in DIMACS: -9146 9147 -9148 -42 -9149 0 -9146 9147 -9148 -42 -9150 0 -9146 9147 -9148 -42 -9151 0 c 0+1 --> 1 c (-b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ -b^{6, 7}_0 ∧ p_42) -> (-b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ b^{6, 8}_0) c in CNF: c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ -p_42 ∨ -b^{6, 8}_2 c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ -p_42 ∨ -b^{6, 8}_1 c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ -p_42 ∨ b^{6, 8}_0 c in DIMACS: 9146 9147 9148 -42 -9149 0 9146 9147 9148 -42 -9150 0 9146 9147 9148 -42 9151 0 c 1+1 --> 2 c (-b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ b^{6, 7}_0 ∧ p_42) -> (-b^{6, 8}_2 ∧ b^{6, 8}_1 ∧ -b^{6, 8}_0) c in CNF: c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ -p_42 ∨ -b^{6, 8}_2 c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ -p_42 ∨ b^{6, 8}_1 c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ -p_42 ∨ -b^{6, 8}_0 c in DIMACS: 9146 9147 -9148 -42 -9149 0 9146 9147 -9148 -42 9150 0 9146 9147 -9148 -42 -9151 0 c 2+1 --> break c (-b^{6, 7}_2 ∧ b^{6, 7}_1 ∧ -b^{6, 7}_0 ∧ p_42) -> break c in CNF: c b^{6, 7}_2 ∨ -b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ -p_42 ∨ break c in DIMACS: 9146 -9147 9148 -42 1162 0 c 2-1 --> 1 c (-b^{6, 7}_2 ∧ b^{6, 7}_1 ∧ -b^{6, 7}_0 ∧ -p_42) -> (-b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ b^{6, 8}_0) c in CNF: c b^{6, 7}_2 ∨ -b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ p_42 ∨ -b^{6, 8}_2 c b^{6, 7}_2 ∨ -b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ p_42 ∨ -b^{6, 8}_1 c b^{6, 7}_2 ∨ -b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ p_42 ∨ b^{6, 8}_0 c in DIMACS: 9146 -9147 9148 42 -9149 0 9146 -9147 9148 42 -9150 0 9146 -9147 9148 42 9151 0 c 1-1 --> 0 c (-b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ b^{6, 7}_0 ∧ -p_42) -> (-b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ -b^{6, 8}_0) c in CNF: c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ p_42 ∨ -b^{6, 8}_2 c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ p_42 ∨ -b^{6, 8}_1 c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ p_42 ∨ -b^{6, 8}_0 c in DIMACS: 9146 9147 -9148 42 -9149 0 9146 9147 -9148 42 -9150 0 9146 9147 -9148 42 -9151 0 c 0-1 --> -1 c (-b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ -b^{6, 7}_0 ∧ -p_42) -> ( b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ b^{6, 8}_0) c in CNF: c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ p_42 ∨ b^{6, 8}_2 c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ p_42 ∨ -b^{6, 8}_1 c b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ p_42 ∨ b^{6, 8}_0 c in DIMACS: 9146 9147 9148 42 9149 0 9146 9147 9148 42 -9150 0 9146 9147 9148 42 9151 0 c -1-1 --> -2 c ( b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ b^{6, 7}_0 ∧ -p_42) -> ( b^{6, 8}_2 ∧ b^{6, 8}_1 ∧ -b^{6, 8}_0) c in CNF: c -b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ p_42 ∨ b^{6, 8}_2 c -b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ p_42 ∨ b^{6, 8}_1 c -b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ p_42 ∨ -b^{6, 8}_0 c in DIMACS: -9146 9147 -9148 42 9149 0 -9146 9147 -9148 42 9150 0 -9146 9147 -9148 42 -9151 0 c -2-1 --> break c ( b^{6, 7}_2 ∧ b^{6, 7}_1 ∧ -b^{6, 7}_0 ∧ -p_42) -> break c in CNF: c -b^{6, 7}_2 ∨ -b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ p_42 ∨ break c in DIMACS: -9146 -9147 9148 42 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 7}_2 ∧ -b^{6, 7}_1 ∧ -b^{6, 7}_0 ∧ true) c in CNF: c -b^{6, 7}_2 ∨ b^{6, 7}_1 ∨ b^{6, 7}_0 ∨ false c in DIMACS: -9146 9147 9148 0 c 3 does not represent an automaton state. c -(-b^{6, 7}_2 ∧ b^{6, 7}_1 ∧ b^{6, 7}_0 ∧ true) c in CNF: c b^{6, 7}_2 ∨ -b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ false c in DIMACS: 9146 -9147 -9148 0 c -3 does not represent an automaton state. c -( b^{6, 7}_2 ∧ b^{6, 7}_1 ∧ b^{6, 7}_0 ∧ true) c in CNF: c -b^{6, 7}_2 ∨ -b^{6, 7}_1 ∨ -b^{6, 7}_0 ∨ false c in DIMACS: -9146 -9147 -9148 0 c i = 8 c -2+1 --> -1 c ( b^{6, 8}_2 ∧ b^{6, 8}_1 ∧ -b^{6, 8}_0 ∧ p_48) -> ( b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ b^{6, 9}_0) c in CNF: c -b^{6, 8}_2 ∨ -b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ -p_48 ∨ b^{6, 9}_2 c -b^{6, 8}_2 ∨ -b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ -p_48 ∨ -b^{6, 9}_1 c -b^{6, 8}_2 ∨ -b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ -p_48 ∨ b^{6, 9}_0 c in DIMACS: -9149 -9150 9151 -48 9152 0 -9149 -9150 9151 -48 -9153 0 -9149 -9150 9151 -48 9154 0 c -1+1 --> 0 c ( b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ b^{6, 8}_0 ∧ p_48) -> (-b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ -b^{6, 9}_0) c in CNF: c -b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ -p_48 ∨ -b^{6, 9}_2 c -b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ -p_48 ∨ -b^{6, 9}_1 c -b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ -p_48 ∨ -b^{6, 9}_0 c in DIMACS: -9149 9150 -9151 -48 -9152 0 -9149 9150 -9151 -48 -9153 0 -9149 9150 -9151 -48 -9154 0 c 0+1 --> 1 c (-b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ -b^{6, 8}_0 ∧ p_48) -> (-b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ b^{6, 9}_0) c in CNF: c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ -p_48 ∨ -b^{6, 9}_2 c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ -p_48 ∨ -b^{6, 9}_1 c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ -p_48 ∨ b^{6, 9}_0 c in DIMACS: 9149 9150 9151 -48 -9152 0 9149 9150 9151 -48 -9153 0 9149 9150 9151 -48 9154 0 c 1+1 --> 2 c (-b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ b^{6, 8}_0 ∧ p_48) -> (-b^{6, 9}_2 ∧ b^{6, 9}_1 ∧ -b^{6, 9}_0) c in CNF: c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ -p_48 ∨ -b^{6, 9}_2 c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ -p_48 ∨ b^{6, 9}_1 c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ -p_48 ∨ -b^{6, 9}_0 c in DIMACS: 9149 9150 -9151 -48 -9152 0 9149 9150 -9151 -48 9153 0 9149 9150 -9151 -48 -9154 0 c 2+1 --> break c (-b^{6, 8}_2 ∧ b^{6, 8}_1 ∧ -b^{6, 8}_0 ∧ p_48) -> break c in CNF: c b^{6, 8}_2 ∨ -b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ -p_48 ∨ break c in DIMACS: 9149 -9150 9151 -48 1162 0 c 2-1 --> 1 c (-b^{6, 8}_2 ∧ b^{6, 8}_1 ∧ -b^{6, 8}_0 ∧ -p_48) -> (-b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ b^{6, 9}_0) c in CNF: c b^{6, 8}_2 ∨ -b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ p_48 ∨ -b^{6, 9}_2 c b^{6, 8}_2 ∨ -b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ p_48 ∨ -b^{6, 9}_1 c b^{6, 8}_2 ∨ -b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ p_48 ∨ b^{6, 9}_0 c in DIMACS: 9149 -9150 9151 48 -9152 0 9149 -9150 9151 48 -9153 0 9149 -9150 9151 48 9154 0 c 1-1 --> 0 c (-b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ b^{6, 8}_0 ∧ -p_48) -> (-b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ -b^{6, 9}_0) c in CNF: c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ p_48 ∨ -b^{6, 9}_2 c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ p_48 ∨ -b^{6, 9}_1 c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ p_48 ∨ -b^{6, 9}_0 c in DIMACS: 9149 9150 -9151 48 -9152 0 9149 9150 -9151 48 -9153 0 9149 9150 -9151 48 -9154 0 c 0-1 --> -1 c (-b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ -b^{6, 8}_0 ∧ -p_48) -> ( b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ b^{6, 9}_0) c in CNF: c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ p_48 ∨ b^{6, 9}_2 c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ p_48 ∨ -b^{6, 9}_1 c b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ p_48 ∨ b^{6, 9}_0 c in DIMACS: 9149 9150 9151 48 9152 0 9149 9150 9151 48 -9153 0 9149 9150 9151 48 9154 0 c -1-1 --> -2 c ( b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ b^{6, 8}_0 ∧ -p_48) -> ( b^{6, 9}_2 ∧ b^{6, 9}_1 ∧ -b^{6, 9}_0) c in CNF: c -b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ p_48 ∨ b^{6, 9}_2 c -b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ p_48 ∨ b^{6, 9}_1 c -b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ p_48 ∨ -b^{6, 9}_0 c in DIMACS: -9149 9150 -9151 48 9152 0 -9149 9150 -9151 48 9153 0 -9149 9150 -9151 48 -9154 0 c -2-1 --> break c ( b^{6, 8}_2 ∧ b^{6, 8}_1 ∧ -b^{6, 8}_0 ∧ -p_48) -> break c in CNF: c -b^{6, 8}_2 ∨ -b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ p_48 ∨ break c in DIMACS: -9149 -9150 9151 48 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 8}_2 ∧ -b^{6, 8}_1 ∧ -b^{6, 8}_0 ∧ true) c in CNF: c -b^{6, 8}_2 ∨ b^{6, 8}_1 ∨ b^{6, 8}_0 ∨ false c in DIMACS: -9149 9150 9151 0 c 3 does not represent an automaton state. c -(-b^{6, 8}_2 ∧ b^{6, 8}_1 ∧ b^{6, 8}_0 ∧ true) c in CNF: c b^{6, 8}_2 ∨ -b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ false c in DIMACS: 9149 -9150 -9151 0 c -3 does not represent an automaton state. c -( b^{6, 8}_2 ∧ b^{6, 8}_1 ∧ b^{6, 8}_0 ∧ true) c in CNF: c -b^{6, 8}_2 ∨ -b^{6, 8}_1 ∨ -b^{6, 8}_0 ∨ false c in DIMACS: -9149 -9150 -9151 0 c i = 9 c -2+1 --> -1 c ( b^{6, 9}_2 ∧ b^{6, 9}_1 ∧ -b^{6, 9}_0 ∧ p_54) -> ( b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ b^{6, 10}_0) c in CNF: c -b^{6, 9}_2 ∨ -b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ -p_54 ∨ b^{6, 10}_2 c -b^{6, 9}_2 ∨ -b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ -p_54 ∨ -b^{6, 10}_1 c -b^{6, 9}_2 ∨ -b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ -p_54 ∨ b^{6, 10}_0 c in DIMACS: -9152 -9153 9154 -54 9155 0 -9152 -9153 9154 -54 -9156 0 -9152 -9153 9154 -54 9157 0 c -1+1 --> 0 c ( b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ b^{6, 9}_0 ∧ p_54) -> (-b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ -b^{6, 10}_0) c in CNF: c -b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ -p_54 ∨ -b^{6, 10}_2 c -b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ -p_54 ∨ -b^{6, 10}_1 c -b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ -p_54 ∨ -b^{6, 10}_0 c in DIMACS: -9152 9153 -9154 -54 -9155 0 -9152 9153 -9154 -54 -9156 0 -9152 9153 -9154 -54 -9157 0 c 0+1 --> 1 c (-b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ -b^{6, 9}_0 ∧ p_54) -> (-b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ b^{6, 10}_0) c in CNF: c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ -p_54 ∨ -b^{6, 10}_2 c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ -p_54 ∨ -b^{6, 10}_1 c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ -p_54 ∨ b^{6, 10}_0 c in DIMACS: 9152 9153 9154 -54 -9155 0 9152 9153 9154 -54 -9156 0 9152 9153 9154 -54 9157 0 c 1+1 --> 2 c (-b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ b^{6, 9}_0 ∧ p_54) -> (-b^{6, 10}_2 ∧ b^{6, 10}_1 ∧ -b^{6, 10}_0) c in CNF: c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ -p_54 ∨ -b^{6, 10}_2 c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ -p_54 ∨ b^{6, 10}_1 c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ -p_54 ∨ -b^{6, 10}_0 c in DIMACS: 9152 9153 -9154 -54 -9155 0 9152 9153 -9154 -54 9156 0 9152 9153 -9154 -54 -9157 0 c 2+1 --> break c (-b^{6, 9}_2 ∧ b^{6, 9}_1 ∧ -b^{6, 9}_0 ∧ p_54) -> break c in CNF: c b^{6, 9}_2 ∨ -b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ -p_54 ∨ break c in DIMACS: 9152 -9153 9154 -54 1162 0 c 2-1 --> 1 c (-b^{6, 9}_2 ∧ b^{6, 9}_1 ∧ -b^{6, 9}_0 ∧ -p_54) -> (-b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ b^{6, 10}_0) c in CNF: c b^{6, 9}_2 ∨ -b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ p_54 ∨ -b^{6, 10}_2 c b^{6, 9}_2 ∨ -b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ p_54 ∨ -b^{6, 10}_1 c b^{6, 9}_2 ∨ -b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ p_54 ∨ b^{6, 10}_0 c in DIMACS: 9152 -9153 9154 54 -9155 0 9152 -9153 9154 54 -9156 0 9152 -9153 9154 54 9157 0 c 1-1 --> 0 c (-b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ b^{6, 9}_0 ∧ -p_54) -> (-b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ -b^{6, 10}_0) c in CNF: c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ p_54 ∨ -b^{6, 10}_2 c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ p_54 ∨ -b^{6, 10}_1 c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ p_54 ∨ -b^{6, 10}_0 c in DIMACS: 9152 9153 -9154 54 -9155 0 9152 9153 -9154 54 -9156 0 9152 9153 -9154 54 -9157 0 c 0-1 --> -1 c (-b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ -b^{6, 9}_0 ∧ -p_54) -> ( b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ b^{6, 10}_0) c in CNF: c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ p_54 ∨ b^{6, 10}_2 c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ p_54 ∨ -b^{6, 10}_1 c b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ p_54 ∨ b^{6, 10}_0 c in DIMACS: 9152 9153 9154 54 9155 0 9152 9153 9154 54 -9156 0 9152 9153 9154 54 9157 0 c -1-1 --> -2 c ( b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ b^{6, 9}_0 ∧ -p_54) -> ( b^{6, 10}_2 ∧ b^{6, 10}_1 ∧ -b^{6, 10}_0) c in CNF: c -b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ p_54 ∨ b^{6, 10}_2 c -b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ p_54 ∨ b^{6, 10}_1 c -b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ p_54 ∨ -b^{6, 10}_0 c in DIMACS: -9152 9153 -9154 54 9155 0 -9152 9153 -9154 54 9156 0 -9152 9153 -9154 54 -9157 0 c -2-1 --> break c ( b^{6, 9}_2 ∧ b^{6, 9}_1 ∧ -b^{6, 9}_0 ∧ -p_54) -> break c in CNF: c -b^{6, 9}_2 ∨ -b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ p_54 ∨ break c in DIMACS: -9152 -9153 9154 54 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 9}_2 ∧ -b^{6, 9}_1 ∧ -b^{6, 9}_0 ∧ true) c in CNF: c -b^{6, 9}_2 ∨ b^{6, 9}_1 ∨ b^{6, 9}_0 ∨ false c in DIMACS: -9152 9153 9154 0 c 3 does not represent an automaton state. c -(-b^{6, 9}_2 ∧ b^{6, 9}_1 ∧ b^{6, 9}_0 ∧ true) c in CNF: c b^{6, 9}_2 ∨ -b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ false c in DIMACS: 9152 -9153 -9154 0 c -3 does not represent an automaton state. c -( b^{6, 9}_2 ∧ b^{6, 9}_1 ∧ b^{6, 9}_0 ∧ true) c in CNF: c -b^{6, 9}_2 ∨ -b^{6, 9}_1 ∨ -b^{6, 9}_0 ∨ false c in DIMACS: -9152 -9153 -9154 0 c i = 10 c -2+1 --> -1 c ( b^{6, 10}_2 ∧ b^{6, 10}_1 ∧ -b^{6, 10}_0 ∧ p_60) -> ( b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ b^{6, 11}_0) c in CNF: c -b^{6, 10}_2 ∨ -b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ -p_60 ∨ b^{6, 11}_2 c -b^{6, 10}_2 ∨ -b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ -p_60 ∨ -b^{6, 11}_1 c -b^{6, 10}_2 ∨ -b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ -p_60 ∨ b^{6, 11}_0 c in DIMACS: -9155 -9156 9157 -60 9158 0 -9155 -9156 9157 -60 -9159 0 -9155 -9156 9157 -60 9160 0 c -1+1 --> 0 c ( b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ b^{6, 10}_0 ∧ p_60) -> (-b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ -b^{6, 11}_0) c in CNF: c -b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ -p_60 ∨ -b^{6, 11}_2 c -b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ -p_60 ∨ -b^{6, 11}_1 c -b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ -p_60 ∨ -b^{6, 11}_0 c in DIMACS: -9155 9156 -9157 -60 -9158 0 -9155 9156 -9157 -60 -9159 0 -9155 9156 -9157 -60 -9160 0 c 0+1 --> 1 c (-b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ -b^{6, 10}_0 ∧ p_60) -> (-b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ b^{6, 11}_0) c in CNF: c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ -p_60 ∨ -b^{6, 11}_2 c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ -p_60 ∨ -b^{6, 11}_1 c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ -p_60 ∨ b^{6, 11}_0 c in DIMACS: 9155 9156 9157 -60 -9158 0 9155 9156 9157 -60 -9159 0 9155 9156 9157 -60 9160 0 c 1+1 --> 2 c (-b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ b^{6, 10}_0 ∧ p_60) -> (-b^{6, 11}_2 ∧ b^{6, 11}_1 ∧ -b^{6, 11}_0) c in CNF: c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ -p_60 ∨ -b^{6, 11}_2 c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ -p_60 ∨ b^{6, 11}_1 c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ -p_60 ∨ -b^{6, 11}_0 c in DIMACS: 9155 9156 -9157 -60 -9158 0 9155 9156 -9157 -60 9159 0 9155 9156 -9157 -60 -9160 0 c 2+1 --> break c (-b^{6, 10}_2 ∧ b^{6, 10}_1 ∧ -b^{6, 10}_0 ∧ p_60) -> break c in CNF: c b^{6, 10}_2 ∨ -b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ -p_60 ∨ break c in DIMACS: 9155 -9156 9157 -60 1162 0 c 2-1 --> 1 c (-b^{6, 10}_2 ∧ b^{6, 10}_1 ∧ -b^{6, 10}_0 ∧ -p_60) -> (-b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ b^{6, 11}_0) c in CNF: c b^{6, 10}_2 ∨ -b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ p_60 ∨ -b^{6, 11}_2 c b^{6, 10}_2 ∨ -b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ p_60 ∨ -b^{6, 11}_1 c b^{6, 10}_2 ∨ -b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ p_60 ∨ b^{6, 11}_0 c in DIMACS: 9155 -9156 9157 60 -9158 0 9155 -9156 9157 60 -9159 0 9155 -9156 9157 60 9160 0 c 1-1 --> 0 c (-b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ b^{6, 10}_0 ∧ -p_60) -> (-b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ -b^{6, 11}_0) c in CNF: c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ p_60 ∨ -b^{6, 11}_2 c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ p_60 ∨ -b^{6, 11}_1 c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ p_60 ∨ -b^{6, 11}_0 c in DIMACS: 9155 9156 -9157 60 -9158 0 9155 9156 -9157 60 -9159 0 9155 9156 -9157 60 -9160 0 c 0-1 --> -1 c (-b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ -b^{6, 10}_0 ∧ -p_60) -> ( b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ b^{6, 11}_0) c in CNF: c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ p_60 ∨ b^{6, 11}_2 c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ p_60 ∨ -b^{6, 11}_1 c b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ p_60 ∨ b^{6, 11}_0 c in DIMACS: 9155 9156 9157 60 9158 0 9155 9156 9157 60 -9159 0 9155 9156 9157 60 9160 0 c -1-1 --> -2 c ( b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ b^{6, 10}_0 ∧ -p_60) -> ( b^{6, 11}_2 ∧ b^{6, 11}_1 ∧ -b^{6, 11}_0) c in CNF: c -b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ p_60 ∨ b^{6, 11}_2 c -b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ p_60 ∨ b^{6, 11}_1 c -b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ p_60 ∨ -b^{6, 11}_0 c in DIMACS: -9155 9156 -9157 60 9158 0 -9155 9156 -9157 60 9159 0 -9155 9156 -9157 60 -9160 0 c -2-1 --> break c ( b^{6, 10}_2 ∧ b^{6, 10}_1 ∧ -b^{6, 10}_0 ∧ -p_60) -> break c in CNF: c -b^{6, 10}_2 ∨ -b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ p_60 ∨ break c in DIMACS: -9155 -9156 9157 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 10}_2 ∧ -b^{6, 10}_1 ∧ -b^{6, 10}_0 ∧ true) c in CNF: c -b^{6, 10}_2 ∨ b^{6, 10}_1 ∨ b^{6, 10}_0 ∨ false c in DIMACS: -9155 9156 9157 0 c 3 does not represent an automaton state. c -(-b^{6, 10}_2 ∧ b^{6, 10}_1 ∧ b^{6, 10}_0 ∧ true) c in CNF: c b^{6, 10}_2 ∨ -b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ false c in DIMACS: 9155 -9156 -9157 0 c -3 does not represent an automaton state. c -( b^{6, 10}_2 ∧ b^{6, 10}_1 ∧ b^{6, 10}_0 ∧ true) c in CNF: c -b^{6, 10}_2 ∨ -b^{6, 10}_1 ∨ -b^{6, 10}_0 ∨ false c in DIMACS: -9155 -9156 -9157 0 c i = 11 c -2+1 --> -1 c ( b^{6, 11}_2 ∧ b^{6, 11}_1 ∧ -b^{6, 11}_0 ∧ p_66) -> ( b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ b^{6, 12}_0) c in CNF: c -b^{6, 11}_2 ∨ -b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ -p_66 ∨ b^{6, 12}_2 c -b^{6, 11}_2 ∨ -b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ -p_66 ∨ -b^{6, 12}_1 c -b^{6, 11}_2 ∨ -b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ -p_66 ∨ b^{6, 12}_0 c in DIMACS: -9158 -9159 9160 -66 9161 0 -9158 -9159 9160 -66 -9162 0 -9158 -9159 9160 -66 9163 0 c -1+1 --> 0 c ( b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ b^{6, 11}_0 ∧ p_66) -> (-b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ -b^{6, 12}_0) c in CNF: c -b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ -p_66 ∨ -b^{6, 12}_2 c -b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ -p_66 ∨ -b^{6, 12}_1 c -b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ -p_66 ∨ -b^{6, 12}_0 c in DIMACS: -9158 9159 -9160 -66 -9161 0 -9158 9159 -9160 -66 -9162 0 -9158 9159 -9160 -66 -9163 0 c 0+1 --> 1 c (-b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ -b^{6, 11}_0 ∧ p_66) -> (-b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ b^{6, 12}_0) c in CNF: c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ -p_66 ∨ -b^{6, 12}_2 c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ -p_66 ∨ -b^{6, 12}_1 c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ -p_66 ∨ b^{6, 12}_0 c in DIMACS: 9158 9159 9160 -66 -9161 0 9158 9159 9160 -66 -9162 0 9158 9159 9160 -66 9163 0 c 1+1 --> 2 c (-b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ b^{6, 11}_0 ∧ p_66) -> (-b^{6, 12}_2 ∧ b^{6, 12}_1 ∧ -b^{6, 12}_0) c in CNF: c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ -p_66 ∨ -b^{6, 12}_2 c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ -p_66 ∨ b^{6, 12}_1 c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ -p_66 ∨ -b^{6, 12}_0 c in DIMACS: 9158 9159 -9160 -66 -9161 0 9158 9159 -9160 -66 9162 0 9158 9159 -9160 -66 -9163 0 c 2+1 --> break c (-b^{6, 11}_2 ∧ b^{6, 11}_1 ∧ -b^{6, 11}_0 ∧ p_66) -> break c in CNF: c b^{6, 11}_2 ∨ -b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ -p_66 ∨ break c in DIMACS: 9158 -9159 9160 -66 1162 0 c 2-1 --> 1 c (-b^{6, 11}_2 ∧ b^{6, 11}_1 ∧ -b^{6, 11}_0 ∧ -p_66) -> (-b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ b^{6, 12}_0) c in CNF: c b^{6, 11}_2 ∨ -b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ p_66 ∨ -b^{6, 12}_2 c b^{6, 11}_2 ∨ -b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ p_66 ∨ -b^{6, 12}_1 c b^{6, 11}_2 ∨ -b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ p_66 ∨ b^{6, 12}_0 c in DIMACS: 9158 -9159 9160 66 -9161 0 9158 -9159 9160 66 -9162 0 9158 -9159 9160 66 9163 0 c 1-1 --> 0 c (-b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ b^{6, 11}_0 ∧ -p_66) -> (-b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ -b^{6, 12}_0) c in CNF: c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ p_66 ∨ -b^{6, 12}_2 c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ p_66 ∨ -b^{6, 12}_1 c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ p_66 ∨ -b^{6, 12}_0 c in DIMACS: 9158 9159 -9160 66 -9161 0 9158 9159 -9160 66 -9162 0 9158 9159 -9160 66 -9163 0 c 0-1 --> -1 c (-b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ -b^{6, 11}_0 ∧ -p_66) -> ( b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ b^{6, 12}_0) c in CNF: c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ p_66 ∨ b^{6, 12}_2 c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ p_66 ∨ -b^{6, 12}_1 c b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ p_66 ∨ b^{6, 12}_0 c in DIMACS: 9158 9159 9160 66 9161 0 9158 9159 9160 66 -9162 0 9158 9159 9160 66 9163 0 c -1-1 --> -2 c ( b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ b^{6, 11}_0 ∧ -p_66) -> ( b^{6, 12}_2 ∧ b^{6, 12}_1 ∧ -b^{6, 12}_0) c in CNF: c -b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ p_66 ∨ b^{6, 12}_2 c -b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ p_66 ∨ b^{6, 12}_1 c -b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ p_66 ∨ -b^{6, 12}_0 c in DIMACS: -9158 9159 -9160 66 9161 0 -9158 9159 -9160 66 9162 0 -9158 9159 -9160 66 -9163 0 c -2-1 --> break c ( b^{6, 11}_2 ∧ b^{6, 11}_1 ∧ -b^{6, 11}_0 ∧ -p_66) -> break c in CNF: c -b^{6, 11}_2 ∨ -b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ p_66 ∨ break c in DIMACS: -9158 -9159 9160 66 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 11}_2 ∧ -b^{6, 11}_1 ∧ -b^{6, 11}_0 ∧ true) c in CNF: c -b^{6, 11}_2 ∨ b^{6, 11}_1 ∨ b^{6, 11}_0 ∨ false c in DIMACS: -9158 9159 9160 0 c 3 does not represent an automaton state. c -(-b^{6, 11}_2 ∧ b^{6, 11}_1 ∧ b^{6, 11}_0 ∧ true) c in CNF: c b^{6, 11}_2 ∨ -b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ false c in DIMACS: 9158 -9159 -9160 0 c -3 does not represent an automaton state. c -( b^{6, 11}_2 ∧ b^{6, 11}_1 ∧ b^{6, 11}_0 ∧ true) c in CNF: c -b^{6, 11}_2 ∨ -b^{6, 11}_1 ∨ -b^{6, 11}_0 ∨ false c in DIMACS: -9158 -9159 -9160 0 c i = 12 c -2+1 --> -1 c ( b^{6, 12}_2 ∧ b^{6, 12}_1 ∧ -b^{6, 12}_0 ∧ p_72) -> ( b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ b^{6, 13}_0) c in CNF: c -b^{6, 12}_2 ∨ -b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ -p_72 ∨ b^{6, 13}_2 c -b^{6, 12}_2 ∨ -b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ -p_72 ∨ -b^{6, 13}_1 c -b^{6, 12}_2 ∨ -b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ -p_72 ∨ b^{6, 13}_0 c in DIMACS: -9161 -9162 9163 -72 9164 0 -9161 -9162 9163 -72 -9165 0 -9161 -9162 9163 -72 9166 0 c -1+1 --> 0 c ( b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ b^{6, 12}_0 ∧ p_72) -> (-b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ -b^{6, 13}_0) c in CNF: c -b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ -p_72 ∨ -b^{6, 13}_2 c -b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ -p_72 ∨ -b^{6, 13}_1 c -b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ -p_72 ∨ -b^{6, 13}_0 c in DIMACS: -9161 9162 -9163 -72 -9164 0 -9161 9162 -9163 -72 -9165 0 -9161 9162 -9163 -72 -9166 0 c 0+1 --> 1 c (-b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ -b^{6, 12}_0 ∧ p_72) -> (-b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ b^{6, 13}_0) c in CNF: c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ -p_72 ∨ -b^{6, 13}_2 c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ -p_72 ∨ -b^{6, 13}_1 c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ -p_72 ∨ b^{6, 13}_0 c in DIMACS: 9161 9162 9163 -72 -9164 0 9161 9162 9163 -72 -9165 0 9161 9162 9163 -72 9166 0 c 1+1 --> 2 c (-b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ b^{6, 12}_0 ∧ p_72) -> (-b^{6, 13}_2 ∧ b^{6, 13}_1 ∧ -b^{6, 13}_0) c in CNF: c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ -p_72 ∨ -b^{6, 13}_2 c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ -p_72 ∨ b^{6, 13}_1 c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ -p_72 ∨ -b^{6, 13}_0 c in DIMACS: 9161 9162 -9163 -72 -9164 0 9161 9162 -9163 -72 9165 0 9161 9162 -9163 -72 -9166 0 c 2+1 --> break c (-b^{6, 12}_2 ∧ b^{6, 12}_1 ∧ -b^{6, 12}_0 ∧ p_72) -> break c in CNF: c b^{6, 12}_2 ∨ -b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ -p_72 ∨ break c in DIMACS: 9161 -9162 9163 -72 1162 0 c 2-1 --> 1 c (-b^{6, 12}_2 ∧ b^{6, 12}_1 ∧ -b^{6, 12}_0 ∧ -p_72) -> (-b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ b^{6, 13}_0) c in CNF: c b^{6, 12}_2 ∨ -b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ p_72 ∨ -b^{6, 13}_2 c b^{6, 12}_2 ∨ -b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ p_72 ∨ -b^{6, 13}_1 c b^{6, 12}_2 ∨ -b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ p_72 ∨ b^{6, 13}_0 c in DIMACS: 9161 -9162 9163 72 -9164 0 9161 -9162 9163 72 -9165 0 9161 -9162 9163 72 9166 0 c 1-1 --> 0 c (-b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ b^{6, 12}_0 ∧ -p_72) -> (-b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ -b^{6, 13}_0) c in CNF: c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ p_72 ∨ -b^{6, 13}_2 c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ p_72 ∨ -b^{6, 13}_1 c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ p_72 ∨ -b^{6, 13}_0 c in DIMACS: 9161 9162 -9163 72 -9164 0 9161 9162 -9163 72 -9165 0 9161 9162 -9163 72 -9166 0 c 0-1 --> -1 c (-b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ -b^{6, 12}_0 ∧ -p_72) -> ( b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ b^{6, 13}_0) c in CNF: c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ p_72 ∨ b^{6, 13}_2 c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ p_72 ∨ -b^{6, 13}_1 c b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ p_72 ∨ b^{6, 13}_0 c in DIMACS: 9161 9162 9163 72 9164 0 9161 9162 9163 72 -9165 0 9161 9162 9163 72 9166 0 c -1-1 --> -2 c ( b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ b^{6, 12}_0 ∧ -p_72) -> ( b^{6, 13}_2 ∧ b^{6, 13}_1 ∧ -b^{6, 13}_0) c in CNF: c -b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ p_72 ∨ b^{6, 13}_2 c -b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ p_72 ∨ b^{6, 13}_1 c -b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ p_72 ∨ -b^{6, 13}_0 c in DIMACS: -9161 9162 -9163 72 9164 0 -9161 9162 -9163 72 9165 0 -9161 9162 -9163 72 -9166 0 c -2-1 --> break c ( b^{6, 12}_2 ∧ b^{6, 12}_1 ∧ -b^{6, 12}_0 ∧ -p_72) -> break c in CNF: c -b^{6, 12}_2 ∨ -b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ p_72 ∨ break c in DIMACS: -9161 -9162 9163 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 12}_2 ∧ -b^{6, 12}_1 ∧ -b^{6, 12}_0 ∧ true) c in CNF: c -b^{6, 12}_2 ∨ b^{6, 12}_1 ∨ b^{6, 12}_0 ∨ false c in DIMACS: -9161 9162 9163 0 c 3 does not represent an automaton state. c -(-b^{6, 12}_2 ∧ b^{6, 12}_1 ∧ b^{6, 12}_0 ∧ true) c in CNF: c b^{6, 12}_2 ∨ -b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ false c in DIMACS: 9161 -9162 -9163 0 c -3 does not represent an automaton state. c -( b^{6, 12}_2 ∧ b^{6, 12}_1 ∧ b^{6, 12}_0 ∧ true) c in CNF: c -b^{6, 12}_2 ∨ -b^{6, 12}_1 ∨ -b^{6, 12}_0 ∨ false c in DIMACS: -9161 -9162 -9163 0 c i = 13 c -2+1 --> -1 c ( b^{6, 13}_2 ∧ b^{6, 13}_1 ∧ -b^{6, 13}_0 ∧ p_78) -> ( b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ b^{6, 14}_0) c in CNF: c -b^{6, 13}_2 ∨ -b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ -p_78 ∨ b^{6, 14}_2 c -b^{6, 13}_2 ∨ -b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ -p_78 ∨ -b^{6, 14}_1 c -b^{6, 13}_2 ∨ -b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ -p_78 ∨ b^{6, 14}_0 c in DIMACS: -9164 -9165 9166 -78 9167 0 -9164 -9165 9166 -78 -9168 0 -9164 -9165 9166 -78 9169 0 c -1+1 --> 0 c ( b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ b^{6, 13}_0 ∧ p_78) -> (-b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ -b^{6, 14}_0) c in CNF: c -b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ -p_78 ∨ -b^{6, 14}_2 c -b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ -p_78 ∨ -b^{6, 14}_1 c -b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ -p_78 ∨ -b^{6, 14}_0 c in DIMACS: -9164 9165 -9166 -78 -9167 0 -9164 9165 -9166 -78 -9168 0 -9164 9165 -9166 -78 -9169 0 c 0+1 --> 1 c (-b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ -b^{6, 13}_0 ∧ p_78) -> (-b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ b^{6, 14}_0) c in CNF: c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ -p_78 ∨ -b^{6, 14}_2 c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ -p_78 ∨ -b^{6, 14}_1 c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ -p_78 ∨ b^{6, 14}_0 c in DIMACS: 9164 9165 9166 -78 -9167 0 9164 9165 9166 -78 -9168 0 9164 9165 9166 -78 9169 0 c 1+1 --> 2 c (-b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ b^{6, 13}_0 ∧ p_78) -> (-b^{6, 14}_2 ∧ b^{6, 14}_1 ∧ -b^{6, 14}_0) c in CNF: c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ -p_78 ∨ -b^{6, 14}_2 c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ -p_78 ∨ b^{6, 14}_1 c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ -p_78 ∨ -b^{6, 14}_0 c in DIMACS: 9164 9165 -9166 -78 -9167 0 9164 9165 -9166 -78 9168 0 9164 9165 -9166 -78 -9169 0 c 2+1 --> break c (-b^{6, 13}_2 ∧ b^{6, 13}_1 ∧ -b^{6, 13}_0 ∧ p_78) -> break c in CNF: c b^{6, 13}_2 ∨ -b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ -p_78 ∨ break c in DIMACS: 9164 -9165 9166 -78 1162 0 c 2-1 --> 1 c (-b^{6, 13}_2 ∧ b^{6, 13}_1 ∧ -b^{6, 13}_0 ∧ -p_78) -> (-b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ b^{6, 14}_0) c in CNF: c b^{6, 13}_2 ∨ -b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ p_78 ∨ -b^{6, 14}_2 c b^{6, 13}_2 ∨ -b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ p_78 ∨ -b^{6, 14}_1 c b^{6, 13}_2 ∨ -b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ p_78 ∨ b^{6, 14}_0 c in DIMACS: 9164 -9165 9166 78 -9167 0 9164 -9165 9166 78 -9168 0 9164 -9165 9166 78 9169 0 c 1-1 --> 0 c (-b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ b^{6, 13}_0 ∧ -p_78) -> (-b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ -b^{6, 14}_0) c in CNF: c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ p_78 ∨ -b^{6, 14}_2 c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ p_78 ∨ -b^{6, 14}_1 c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ p_78 ∨ -b^{6, 14}_0 c in DIMACS: 9164 9165 -9166 78 -9167 0 9164 9165 -9166 78 -9168 0 9164 9165 -9166 78 -9169 0 c 0-1 --> -1 c (-b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ -b^{6, 13}_0 ∧ -p_78) -> ( b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ b^{6, 14}_0) c in CNF: c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ p_78 ∨ b^{6, 14}_2 c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ p_78 ∨ -b^{6, 14}_1 c b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ p_78 ∨ b^{6, 14}_0 c in DIMACS: 9164 9165 9166 78 9167 0 9164 9165 9166 78 -9168 0 9164 9165 9166 78 9169 0 c -1-1 --> -2 c ( b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ b^{6, 13}_0 ∧ -p_78) -> ( b^{6, 14}_2 ∧ b^{6, 14}_1 ∧ -b^{6, 14}_0) c in CNF: c -b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ p_78 ∨ b^{6, 14}_2 c -b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ p_78 ∨ b^{6, 14}_1 c -b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ p_78 ∨ -b^{6, 14}_0 c in DIMACS: -9164 9165 -9166 78 9167 0 -9164 9165 -9166 78 9168 0 -9164 9165 -9166 78 -9169 0 c -2-1 --> break c ( b^{6, 13}_2 ∧ b^{6, 13}_1 ∧ -b^{6, 13}_0 ∧ -p_78) -> break c in CNF: c -b^{6, 13}_2 ∨ -b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ p_78 ∨ break c in DIMACS: -9164 -9165 9166 78 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 13}_2 ∧ -b^{6, 13}_1 ∧ -b^{6, 13}_0 ∧ true) c in CNF: c -b^{6, 13}_2 ∨ b^{6, 13}_1 ∨ b^{6, 13}_0 ∨ false c in DIMACS: -9164 9165 9166 0 c 3 does not represent an automaton state. c -(-b^{6, 13}_2 ∧ b^{6, 13}_1 ∧ b^{6, 13}_0 ∧ true) c in CNF: c b^{6, 13}_2 ∨ -b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ false c in DIMACS: 9164 -9165 -9166 0 c -3 does not represent an automaton state. c -( b^{6, 13}_2 ∧ b^{6, 13}_1 ∧ b^{6, 13}_0 ∧ true) c in CNF: c -b^{6, 13}_2 ∨ -b^{6, 13}_1 ∨ -b^{6, 13}_0 ∨ false c in DIMACS: -9164 -9165 -9166 0 c i = 14 c -2+1 --> -1 c ( b^{6, 14}_2 ∧ b^{6, 14}_1 ∧ -b^{6, 14}_0 ∧ p_84) -> ( b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ b^{6, 15}_0) c in CNF: c -b^{6, 14}_2 ∨ -b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ -p_84 ∨ b^{6, 15}_2 c -b^{6, 14}_2 ∨ -b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ -p_84 ∨ -b^{6, 15}_1 c -b^{6, 14}_2 ∨ -b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ -p_84 ∨ b^{6, 15}_0 c in DIMACS: -9167 -9168 9169 -84 9170 0 -9167 -9168 9169 -84 -9171 0 -9167 -9168 9169 -84 9172 0 c -1+1 --> 0 c ( b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ b^{6, 14}_0 ∧ p_84) -> (-b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ -b^{6, 15}_0) c in CNF: c -b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ -p_84 ∨ -b^{6, 15}_2 c -b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ -p_84 ∨ -b^{6, 15}_1 c -b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ -p_84 ∨ -b^{6, 15}_0 c in DIMACS: -9167 9168 -9169 -84 -9170 0 -9167 9168 -9169 -84 -9171 0 -9167 9168 -9169 -84 -9172 0 c 0+1 --> 1 c (-b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ -b^{6, 14}_0 ∧ p_84) -> (-b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ b^{6, 15}_0) c in CNF: c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ -p_84 ∨ -b^{6, 15}_2 c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ -p_84 ∨ -b^{6, 15}_1 c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ -p_84 ∨ b^{6, 15}_0 c in DIMACS: 9167 9168 9169 -84 -9170 0 9167 9168 9169 -84 -9171 0 9167 9168 9169 -84 9172 0 c 1+1 --> 2 c (-b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ b^{6, 14}_0 ∧ p_84) -> (-b^{6, 15}_2 ∧ b^{6, 15}_1 ∧ -b^{6, 15}_0) c in CNF: c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ -p_84 ∨ -b^{6, 15}_2 c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ -p_84 ∨ b^{6, 15}_1 c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ -p_84 ∨ -b^{6, 15}_0 c in DIMACS: 9167 9168 -9169 -84 -9170 0 9167 9168 -9169 -84 9171 0 9167 9168 -9169 -84 -9172 0 c 2+1 --> break c (-b^{6, 14}_2 ∧ b^{6, 14}_1 ∧ -b^{6, 14}_0 ∧ p_84) -> break c in CNF: c b^{6, 14}_2 ∨ -b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ -p_84 ∨ break c in DIMACS: 9167 -9168 9169 -84 1162 0 c 2-1 --> 1 c (-b^{6, 14}_2 ∧ b^{6, 14}_1 ∧ -b^{6, 14}_0 ∧ -p_84) -> (-b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ b^{6, 15}_0) c in CNF: c b^{6, 14}_2 ∨ -b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ p_84 ∨ -b^{6, 15}_2 c b^{6, 14}_2 ∨ -b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ p_84 ∨ -b^{6, 15}_1 c b^{6, 14}_2 ∨ -b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ p_84 ∨ b^{6, 15}_0 c in DIMACS: 9167 -9168 9169 84 -9170 0 9167 -9168 9169 84 -9171 0 9167 -9168 9169 84 9172 0 c 1-1 --> 0 c (-b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ b^{6, 14}_0 ∧ -p_84) -> (-b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ -b^{6, 15}_0) c in CNF: c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ p_84 ∨ -b^{6, 15}_2 c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ p_84 ∨ -b^{6, 15}_1 c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ p_84 ∨ -b^{6, 15}_0 c in DIMACS: 9167 9168 -9169 84 -9170 0 9167 9168 -9169 84 -9171 0 9167 9168 -9169 84 -9172 0 c 0-1 --> -1 c (-b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ -b^{6, 14}_0 ∧ -p_84) -> ( b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ b^{6, 15}_0) c in CNF: c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ p_84 ∨ b^{6, 15}_2 c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ p_84 ∨ -b^{6, 15}_1 c b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ p_84 ∨ b^{6, 15}_0 c in DIMACS: 9167 9168 9169 84 9170 0 9167 9168 9169 84 -9171 0 9167 9168 9169 84 9172 0 c -1-1 --> -2 c ( b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ b^{6, 14}_0 ∧ -p_84) -> ( b^{6, 15}_2 ∧ b^{6, 15}_1 ∧ -b^{6, 15}_0) c in CNF: c -b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ p_84 ∨ b^{6, 15}_2 c -b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ p_84 ∨ b^{6, 15}_1 c -b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ p_84 ∨ -b^{6, 15}_0 c in DIMACS: -9167 9168 -9169 84 9170 0 -9167 9168 -9169 84 9171 0 -9167 9168 -9169 84 -9172 0 c -2-1 --> break c ( b^{6, 14}_2 ∧ b^{6, 14}_1 ∧ -b^{6, 14}_0 ∧ -p_84) -> break c in CNF: c -b^{6, 14}_2 ∨ -b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ p_84 ∨ break c in DIMACS: -9167 -9168 9169 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 14}_2 ∧ -b^{6, 14}_1 ∧ -b^{6, 14}_0 ∧ true) c in CNF: c -b^{6, 14}_2 ∨ b^{6, 14}_1 ∨ b^{6, 14}_0 ∨ false c in DIMACS: -9167 9168 9169 0 c 3 does not represent an automaton state. c -(-b^{6, 14}_2 ∧ b^{6, 14}_1 ∧ b^{6, 14}_0 ∧ true) c in CNF: c b^{6, 14}_2 ∨ -b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ false c in DIMACS: 9167 -9168 -9169 0 c -3 does not represent an automaton state. c -( b^{6, 14}_2 ∧ b^{6, 14}_1 ∧ b^{6, 14}_0 ∧ true) c in CNF: c -b^{6, 14}_2 ∨ -b^{6, 14}_1 ∨ -b^{6, 14}_0 ∨ false c in DIMACS: -9167 -9168 -9169 0 c i = 15 c -2+1 --> -1 c ( b^{6, 15}_2 ∧ b^{6, 15}_1 ∧ -b^{6, 15}_0 ∧ p_90) -> ( b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ b^{6, 16}_0) c in CNF: c -b^{6, 15}_2 ∨ -b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ -p_90 ∨ b^{6, 16}_2 c -b^{6, 15}_2 ∨ -b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ -p_90 ∨ -b^{6, 16}_1 c -b^{6, 15}_2 ∨ -b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ -p_90 ∨ b^{6, 16}_0 c in DIMACS: -9170 -9171 9172 -90 9173 0 -9170 -9171 9172 -90 -9174 0 -9170 -9171 9172 -90 9175 0 c -1+1 --> 0 c ( b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ b^{6, 15}_0 ∧ p_90) -> (-b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ -b^{6, 16}_0) c in CNF: c -b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ -p_90 ∨ -b^{6, 16}_2 c -b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ -p_90 ∨ -b^{6, 16}_1 c -b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ -p_90 ∨ -b^{6, 16}_0 c in DIMACS: -9170 9171 -9172 -90 -9173 0 -9170 9171 -9172 -90 -9174 0 -9170 9171 -9172 -90 -9175 0 c 0+1 --> 1 c (-b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ -b^{6, 15}_0 ∧ p_90) -> (-b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ b^{6, 16}_0) c in CNF: c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ -p_90 ∨ -b^{6, 16}_2 c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ -p_90 ∨ -b^{6, 16}_1 c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ -p_90 ∨ b^{6, 16}_0 c in DIMACS: 9170 9171 9172 -90 -9173 0 9170 9171 9172 -90 -9174 0 9170 9171 9172 -90 9175 0 c 1+1 --> 2 c (-b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ b^{6, 15}_0 ∧ p_90) -> (-b^{6, 16}_2 ∧ b^{6, 16}_1 ∧ -b^{6, 16}_0) c in CNF: c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ -p_90 ∨ -b^{6, 16}_2 c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ -p_90 ∨ b^{6, 16}_1 c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ -p_90 ∨ -b^{6, 16}_0 c in DIMACS: 9170 9171 -9172 -90 -9173 0 9170 9171 -9172 -90 9174 0 9170 9171 -9172 -90 -9175 0 c 2+1 --> break c (-b^{6, 15}_2 ∧ b^{6, 15}_1 ∧ -b^{6, 15}_0 ∧ p_90) -> break c in CNF: c b^{6, 15}_2 ∨ -b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ -p_90 ∨ break c in DIMACS: 9170 -9171 9172 -90 1162 0 c 2-1 --> 1 c (-b^{6, 15}_2 ∧ b^{6, 15}_1 ∧ -b^{6, 15}_0 ∧ -p_90) -> (-b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ b^{6, 16}_0) c in CNF: c b^{6, 15}_2 ∨ -b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ p_90 ∨ -b^{6, 16}_2 c b^{6, 15}_2 ∨ -b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ p_90 ∨ -b^{6, 16}_1 c b^{6, 15}_2 ∨ -b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ p_90 ∨ b^{6, 16}_0 c in DIMACS: 9170 -9171 9172 90 -9173 0 9170 -9171 9172 90 -9174 0 9170 -9171 9172 90 9175 0 c 1-1 --> 0 c (-b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ b^{6, 15}_0 ∧ -p_90) -> (-b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ -b^{6, 16}_0) c in CNF: c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ p_90 ∨ -b^{6, 16}_2 c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ p_90 ∨ -b^{6, 16}_1 c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ p_90 ∨ -b^{6, 16}_0 c in DIMACS: 9170 9171 -9172 90 -9173 0 9170 9171 -9172 90 -9174 0 9170 9171 -9172 90 -9175 0 c 0-1 --> -1 c (-b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ -b^{6, 15}_0 ∧ -p_90) -> ( b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ b^{6, 16}_0) c in CNF: c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ p_90 ∨ b^{6, 16}_2 c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ p_90 ∨ -b^{6, 16}_1 c b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ p_90 ∨ b^{6, 16}_0 c in DIMACS: 9170 9171 9172 90 9173 0 9170 9171 9172 90 -9174 0 9170 9171 9172 90 9175 0 c -1-1 --> -2 c ( b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ b^{6, 15}_0 ∧ -p_90) -> ( b^{6, 16}_2 ∧ b^{6, 16}_1 ∧ -b^{6, 16}_0) c in CNF: c -b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ p_90 ∨ b^{6, 16}_2 c -b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ p_90 ∨ b^{6, 16}_1 c -b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ p_90 ∨ -b^{6, 16}_0 c in DIMACS: -9170 9171 -9172 90 9173 0 -9170 9171 -9172 90 9174 0 -9170 9171 -9172 90 -9175 0 c -2-1 --> break c ( b^{6, 15}_2 ∧ b^{6, 15}_1 ∧ -b^{6, 15}_0 ∧ -p_90) -> break c in CNF: c -b^{6, 15}_2 ∨ -b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ p_90 ∨ break c in DIMACS: -9170 -9171 9172 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 15}_2 ∧ -b^{6, 15}_1 ∧ -b^{6, 15}_0 ∧ true) c in CNF: c -b^{6, 15}_2 ∨ b^{6, 15}_1 ∨ b^{6, 15}_0 ∨ false c in DIMACS: -9170 9171 9172 0 c 3 does not represent an automaton state. c -(-b^{6, 15}_2 ∧ b^{6, 15}_1 ∧ b^{6, 15}_0 ∧ true) c in CNF: c b^{6, 15}_2 ∨ -b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ false c in DIMACS: 9170 -9171 -9172 0 c -3 does not represent an automaton state. c -( b^{6, 15}_2 ∧ b^{6, 15}_1 ∧ b^{6, 15}_0 ∧ true) c in CNF: c -b^{6, 15}_2 ∨ -b^{6, 15}_1 ∨ -b^{6, 15}_0 ∨ false c in DIMACS: -9170 -9171 -9172 0 c i = 16 c -2+1 --> -1 c ( b^{6, 16}_2 ∧ b^{6, 16}_1 ∧ -b^{6, 16}_0 ∧ p_96) -> ( b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ b^{6, 17}_0) c in CNF: c -b^{6, 16}_2 ∨ -b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ -p_96 ∨ b^{6, 17}_2 c -b^{6, 16}_2 ∨ -b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ -p_96 ∨ -b^{6, 17}_1 c -b^{6, 16}_2 ∨ -b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ -p_96 ∨ b^{6, 17}_0 c in DIMACS: -9173 -9174 9175 -96 9176 0 -9173 -9174 9175 -96 -9177 0 -9173 -9174 9175 -96 9178 0 c -1+1 --> 0 c ( b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ b^{6, 16}_0 ∧ p_96) -> (-b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ -b^{6, 17}_0) c in CNF: c -b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ -p_96 ∨ -b^{6, 17}_2 c -b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ -p_96 ∨ -b^{6, 17}_1 c -b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ -p_96 ∨ -b^{6, 17}_0 c in DIMACS: -9173 9174 -9175 -96 -9176 0 -9173 9174 -9175 -96 -9177 0 -9173 9174 -9175 -96 -9178 0 c 0+1 --> 1 c (-b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ -b^{6, 16}_0 ∧ p_96) -> (-b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ b^{6, 17}_0) c in CNF: c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ -p_96 ∨ -b^{6, 17}_2 c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ -p_96 ∨ -b^{6, 17}_1 c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ -p_96 ∨ b^{6, 17}_0 c in DIMACS: 9173 9174 9175 -96 -9176 0 9173 9174 9175 -96 -9177 0 9173 9174 9175 -96 9178 0 c 1+1 --> 2 c (-b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ b^{6, 16}_0 ∧ p_96) -> (-b^{6, 17}_2 ∧ b^{6, 17}_1 ∧ -b^{6, 17}_0) c in CNF: c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ -p_96 ∨ -b^{6, 17}_2 c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ -p_96 ∨ b^{6, 17}_1 c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ -p_96 ∨ -b^{6, 17}_0 c in DIMACS: 9173 9174 -9175 -96 -9176 0 9173 9174 -9175 -96 9177 0 9173 9174 -9175 -96 -9178 0 c 2+1 --> break c (-b^{6, 16}_2 ∧ b^{6, 16}_1 ∧ -b^{6, 16}_0 ∧ p_96) -> break c in CNF: c b^{6, 16}_2 ∨ -b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ -p_96 ∨ break c in DIMACS: 9173 -9174 9175 -96 1162 0 c 2-1 --> 1 c (-b^{6, 16}_2 ∧ b^{6, 16}_1 ∧ -b^{6, 16}_0 ∧ -p_96) -> (-b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ b^{6, 17}_0) c in CNF: c b^{6, 16}_2 ∨ -b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ p_96 ∨ -b^{6, 17}_2 c b^{6, 16}_2 ∨ -b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ p_96 ∨ -b^{6, 17}_1 c b^{6, 16}_2 ∨ -b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ p_96 ∨ b^{6, 17}_0 c in DIMACS: 9173 -9174 9175 96 -9176 0 9173 -9174 9175 96 -9177 0 9173 -9174 9175 96 9178 0 c 1-1 --> 0 c (-b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ b^{6, 16}_0 ∧ -p_96) -> (-b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ -b^{6, 17}_0) c in CNF: c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ p_96 ∨ -b^{6, 17}_2 c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ p_96 ∨ -b^{6, 17}_1 c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ p_96 ∨ -b^{6, 17}_0 c in DIMACS: 9173 9174 -9175 96 -9176 0 9173 9174 -9175 96 -9177 0 9173 9174 -9175 96 -9178 0 c 0-1 --> -1 c (-b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ -b^{6, 16}_0 ∧ -p_96) -> ( b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ b^{6, 17}_0) c in CNF: c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ p_96 ∨ b^{6, 17}_2 c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ p_96 ∨ -b^{6, 17}_1 c b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ p_96 ∨ b^{6, 17}_0 c in DIMACS: 9173 9174 9175 96 9176 0 9173 9174 9175 96 -9177 0 9173 9174 9175 96 9178 0 c -1-1 --> -2 c ( b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ b^{6, 16}_0 ∧ -p_96) -> ( b^{6, 17}_2 ∧ b^{6, 17}_1 ∧ -b^{6, 17}_0) c in CNF: c -b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ p_96 ∨ b^{6, 17}_2 c -b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ p_96 ∨ b^{6, 17}_1 c -b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ p_96 ∨ -b^{6, 17}_0 c in DIMACS: -9173 9174 -9175 96 9176 0 -9173 9174 -9175 96 9177 0 -9173 9174 -9175 96 -9178 0 c -2-1 --> break c ( b^{6, 16}_2 ∧ b^{6, 16}_1 ∧ -b^{6, 16}_0 ∧ -p_96) -> break c in CNF: c -b^{6, 16}_2 ∨ -b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ p_96 ∨ break c in DIMACS: -9173 -9174 9175 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 16}_2 ∧ -b^{6, 16}_1 ∧ -b^{6, 16}_0 ∧ true) c in CNF: c -b^{6, 16}_2 ∨ b^{6, 16}_1 ∨ b^{6, 16}_0 ∨ false c in DIMACS: -9173 9174 9175 0 c 3 does not represent an automaton state. c -(-b^{6, 16}_2 ∧ b^{6, 16}_1 ∧ b^{6, 16}_0 ∧ true) c in CNF: c b^{6, 16}_2 ∨ -b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ false c in DIMACS: 9173 -9174 -9175 0 c -3 does not represent an automaton state. c -( b^{6, 16}_2 ∧ b^{6, 16}_1 ∧ b^{6, 16}_0 ∧ true) c in CNF: c -b^{6, 16}_2 ∨ -b^{6, 16}_1 ∨ -b^{6, 16}_0 ∨ false c in DIMACS: -9173 -9174 -9175 0 c i = 17 c -2+1 --> -1 c ( b^{6, 17}_2 ∧ b^{6, 17}_1 ∧ -b^{6, 17}_0 ∧ p_102) -> ( b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ b^{6, 18}_0) c in CNF: c -b^{6, 17}_2 ∨ -b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ -p_102 ∨ b^{6, 18}_2 c -b^{6, 17}_2 ∨ -b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ -p_102 ∨ -b^{6, 18}_1 c -b^{6, 17}_2 ∨ -b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ -p_102 ∨ b^{6, 18}_0 c in DIMACS: -9176 -9177 9178 -102 9179 0 -9176 -9177 9178 -102 -9180 0 -9176 -9177 9178 -102 9181 0 c -1+1 --> 0 c ( b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ b^{6, 17}_0 ∧ p_102) -> (-b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ -b^{6, 18}_0) c in CNF: c -b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ -p_102 ∨ -b^{6, 18}_2 c -b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ -p_102 ∨ -b^{6, 18}_1 c -b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ -p_102 ∨ -b^{6, 18}_0 c in DIMACS: -9176 9177 -9178 -102 -9179 0 -9176 9177 -9178 -102 -9180 0 -9176 9177 -9178 -102 -9181 0 c 0+1 --> 1 c (-b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ -b^{6, 17}_0 ∧ p_102) -> (-b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ b^{6, 18}_0) c in CNF: c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ -p_102 ∨ -b^{6, 18}_2 c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ -p_102 ∨ -b^{6, 18}_1 c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ -p_102 ∨ b^{6, 18}_0 c in DIMACS: 9176 9177 9178 -102 -9179 0 9176 9177 9178 -102 -9180 0 9176 9177 9178 -102 9181 0 c 1+1 --> 2 c (-b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ b^{6, 17}_0 ∧ p_102) -> (-b^{6, 18}_2 ∧ b^{6, 18}_1 ∧ -b^{6, 18}_0) c in CNF: c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ -p_102 ∨ -b^{6, 18}_2 c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ -p_102 ∨ b^{6, 18}_1 c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ -p_102 ∨ -b^{6, 18}_0 c in DIMACS: 9176 9177 -9178 -102 -9179 0 9176 9177 -9178 -102 9180 0 9176 9177 -9178 -102 -9181 0 c 2+1 --> break c (-b^{6, 17}_2 ∧ b^{6, 17}_1 ∧ -b^{6, 17}_0 ∧ p_102) -> break c in CNF: c b^{6, 17}_2 ∨ -b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ -p_102 ∨ break c in DIMACS: 9176 -9177 9178 -102 1162 0 c 2-1 --> 1 c (-b^{6, 17}_2 ∧ b^{6, 17}_1 ∧ -b^{6, 17}_0 ∧ -p_102) -> (-b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ b^{6, 18}_0) c in CNF: c b^{6, 17}_2 ∨ -b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ p_102 ∨ -b^{6, 18}_2 c b^{6, 17}_2 ∨ -b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ p_102 ∨ -b^{6, 18}_1 c b^{6, 17}_2 ∨ -b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ p_102 ∨ b^{6, 18}_0 c in DIMACS: 9176 -9177 9178 102 -9179 0 9176 -9177 9178 102 -9180 0 9176 -9177 9178 102 9181 0 c 1-1 --> 0 c (-b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ b^{6, 17}_0 ∧ -p_102) -> (-b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ -b^{6, 18}_0) c in CNF: c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ p_102 ∨ -b^{6, 18}_2 c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ p_102 ∨ -b^{6, 18}_1 c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ p_102 ∨ -b^{6, 18}_0 c in DIMACS: 9176 9177 -9178 102 -9179 0 9176 9177 -9178 102 -9180 0 9176 9177 -9178 102 -9181 0 c 0-1 --> -1 c (-b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ -b^{6, 17}_0 ∧ -p_102) -> ( b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ b^{6, 18}_0) c in CNF: c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ p_102 ∨ b^{6, 18}_2 c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ p_102 ∨ -b^{6, 18}_1 c b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ p_102 ∨ b^{6, 18}_0 c in DIMACS: 9176 9177 9178 102 9179 0 9176 9177 9178 102 -9180 0 9176 9177 9178 102 9181 0 c -1-1 --> -2 c ( b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ b^{6, 17}_0 ∧ -p_102) -> ( b^{6, 18}_2 ∧ b^{6, 18}_1 ∧ -b^{6, 18}_0) c in CNF: c -b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ p_102 ∨ b^{6, 18}_2 c -b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ p_102 ∨ b^{6, 18}_1 c -b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ p_102 ∨ -b^{6, 18}_0 c in DIMACS: -9176 9177 -9178 102 9179 0 -9176 9177 -9178 102 9180 0 -9176 9177 -9178 102 -9181 0 c -2-1 --> break c ( b^{6, 17}_2 ∧ b^{6, 17}_1 ∧ -b^{6, 17}_0 ∧ -p_102) -> break c in CNF: c -b^{6, 17}_2 ∨ -b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ p_102 ∨ break c in DIMACS: -9176 -9177 9178 102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 17}_2 ∧ -b^{6, 17}_1 ∧ -b^{6, 17}_0 ∧ true) c in CNF: c -b^{6, 17}_2 ∨ b^{6, 17}_1 ∨ b^{6, 17}_0 ∨ false c in DIMACS: -9176 9177 9178 0 c 3 does not represent an automaton state. c -(-b^{6, 17}_2 ∧ b^{6, 17}_1 ∧ b^{6, 17}_0 ∧ true) c in CNF: c b^{6, 17}_2 ∨ -b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ false c in DIMACS: 9176 -9177 -9178 0 c -3 does not represent an automaton state. c -( b^{6, 17}_2 ∧ b^{6, 17}_1 ∧ b^{6, 17}_0 ∧ true) c in CNF: c -b^{6, 17}_2 ∨ -b^{6, 17}_1 ∨ -b^{6, 17}_0 ∨ false c in DIMACS: -9176 -9177 -9178 0 c i = 18 c -2+1 --> -1 c ( b^{6, 18}_2 ∧ b^{6, 18}_1 ∧ -b^{6, 18}_0 ∧ p_108) -> ( b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ b^{6, 19}_0) c in CNF: c -b^{6, 18}_2 ∨ -b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ -p_108 ∨ b^{6, 19}_2 c -b^{6, 18}_2 ∨ -b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ -p_108 ∨ -b^{6, 19}_1 c -b^{6, 18}_2 ∨ -b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ -p_108 ∨ b^{6, 19}_0 c in DIMACS: -9179 -9180 9181 -108 9182 0 -9179 -9180 9181 -108 -9183 0 -9179 -9180 9181 -108 9184 0 c -1+1 --> 0 c ( b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ b^{6, 18}_0 ∧ p_108) -> (-b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ -b^{6, 19}_0) c in CNF: c -b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ -p_108 ∨ -b^{6, 19}_2 c -b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ -p_108 ∨ -b^{6, 19}_1 c -b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ -p_108 ∨ -b^{6, 19}_0 c in DIMACS: -9179 9180 -9181 -108 -9182 0 -9179 9180 -9181 -108 -9183 0 -9179 9180 -9181 -108 -9184 0 c 0+1 --> 1 c (-b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ -b^{6, 18}_0 ∧ p_108) -> (-b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ b^{6, 19}_0) c in CNF: c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ -p_108 ∨ -b^{6, 19}_2 c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ -p_108 ∨ -b^{6, 19}_1 c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ -p_108 ∨ b^{6, 19}_0 c in DIMACS: 9179 9180 9181 -108 -9182 0 9179 9180 9181 -108 -9183 0 9179 9180 9181 -108 9184 0 c 1+1 --> 2 c (-b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ b^{6, 18}_0 ∧ p_108) -> (-b^{6, 19}_2 ∧ b^{6, 19}_1 ∧ -b^{6, 19}_0) c in CNF: c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ -p_108 ∨ -b^{6, 19}_2 c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ -p_108 ∨ b^{6, 19}_1 c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ -p_108 ∨ -b^{6, 19}_0 c in DIMACS: 9179 9180 -9181 -108 -9182 0 9179 9180 -9181 -108 9183 0 9179 9180 -9181 -108 -9184 0 c 2+1 --> break c (-b^{6, 18}_2 ∧ b^{6, 18}_1 ∧ -b^{6, 18}_0 ∧ p_108) -> break c in CNF: c b^{6, 18}_2 ∨ -b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ -p_108 ∨ break c in DIMACS: 9179 -9180 9181 -108 1162 0 c 2-1 --> 1 c (-b^{6, 18}_2 ∧ b^{6, 18}_1 ∧ -b^{6, 18}_0 ∧ -p_108) -> (-b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ b^{6, 19}_0) c in CNF: c b^{6, 18}_2 ∨ -b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ p_108 ∨ -b^{6, 19}_2 c b^{6, 18}_2 ∨ -b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ p_108 ∨ -b^{6, 19}_1 c b^{6, 18}_2 ∨ -b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ p_108 ∨ b^{6, 19}_0 c in DIMACS: 9179 -9180 9181 108 -9182 0 9179 -9180 9181 108 -9183 0 9179 -9180 9181 108 9184 0 c 1-1 --> 0 c (-b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ b^{6, 18}_0 ∧ -p_108) -> (-b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ -b^{6, 19}_0) c in CNF: c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ p_108 ∨ -b^{6, 19}_2 c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ p_108 ∨ -b^{6, 19}_1 c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ p_108 ∨ -b^{6, 19}_0 c in DIMACS: 9179 9180 -9181 108 -9182 0 9179 9180 -9181 108 -9183 0 9179 9180 -9181 108 -9184 0 c 0-1 --> -1 c (-b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ -b^{6, 18}_0 ∧ -p_108) -> ( b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ b^{6, 19}_0) c in CNF: c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ p_108 ∨ b^{6, 19}_2 c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ p_108 ∨ -b^{6, 19}_1 c b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ p_108 ∨ b^{6, 19}_0 c in DIMACS: 9179 9180 9181 108 9182 0 9179 9180 9181 108 -9183 0 9179 9180 9181 108 9184 0 c -1-1 --> -2 c ( b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ b^{6, 18}_0 ∧ -p_108) -> ( b^{6, 19}_2 ∧ b^{6, 19}_1 ∧ -b^{6, 19}_0) c in CNF: c -b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ p_108 ∨ b^{6, 19}_2 c -b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ p_108 ∨ b^{6, 19}_1 c -b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ p_108 ∨ -b^{6, 19}_0 c in DIMACS: -9179 9180 -9181 108 9182 0 -9179 9180 -9181 108 9183 0 -9179 9180 -9181 108 -9184 0 c -2-1 --> break c ( b^{6, 18}_2 ∧ b^{6, 18}_1 ∧ -b^{6, 18}_0 ∧ -p_108) -> break c in CNF: c -b^{6, 18}_2 ∨ -b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ p_108 ∨ break c in DIMACS: -9179 -9180 9181 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 18}_2 ∧ -b^{6, 18}_1 ∧ -b^{6, 18}_0 ∧ true) c in CNF: c -b^{6, 18}_2 ∨ b^{6, 18}_1 ∨ b^{6, 18}_0 ∨ false c in DIMACS: -9179 9180 9181 0 c 3 does not represent an automaton state. c -(-b^{6, 18}_2 ∧ b^{6, 18}_1 ∧ b^{6, 18}_0 ∧ true) c in CNF: c b^{6, 18}_2 ∨ -b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ false c in DIMACS: 9179 -9180 -9181 0 c -3 does not represent an automaton state. c -( b^{6, 18}_2 ∧ b^{6, 18}_1 ∧ b^{6, 18}_0 ∧ true) c in CNF: c -b^{6, 18}_2 ∨ -b^{6, 18}_1 ∨ -b^{6, 18}_0 ∨ false c in DIMACS: -9179 -9180 -9181 0 c i = 19 c -2+1 --> -1 c ( b^{6, 19}_2 ∧ b^{6, 19}_1 ∧ -b^{6, 19}_0 ∧ p_114) -> ( b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ b^{6, 20}_0) c in CNF: c -b^{6, 19}_2 ∨ -b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ -p_114 ∨ b^{6, 20}_2 c -b^{6, 19}_2 ∨ -b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ -p_114 ∨ -b^{6, 20}_1 c -b^{6, 19}_2 ∨ -b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ -p_114 ∨ b^{6, 20}_0 c in DIMACS: -9182 -9183 9184 -114 9185 0 -9182 -9183 9184 -114 -9186 0 -9182 -9183 9184 -114 9187 0 c -1+1 --> 0 c ( b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ b^{6, 19}_0 ∧ p_114) -> (-b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ -b^{6, 20}_0) c in CNF: c -b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ -p_114 ∨ -b^{6, 20}_2 c -b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ -p_114 ∨ -b^{6, 20}_1 c -b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ -p_114 ∨ -b^{6, 20}_0 c in DIMACS: -9182 9183 -9184 -114 -9185 0 -9182 9183 -9184 -114 -9186 0 -9182 9183 -9184 -114 -9187 0 c 0+1 --> 1 c (-b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ -b^{6, 19}_0 ∧ p_114) -> (-b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ b^{6, 20}_0) c in CNF: c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ -p_114 ∨ -b^{6, 20}_2 c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ -p_114 ∨ -b^{6, 20}_1 c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ -p_114 ∨ b^{6, 20}_0 c in DIMACS: 9182 9183 9184 -114 -9185 0 9182 9183 9184 -114 -9186 0 9182 9183 9184 -114 9187 0 c 1+1 --> 2 c (-b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ b^{6, 19}_0 ∧ p_114) -> (-b^{6, 20}_2 ∧ b^{6, 20}_1 ∧ -b^{6, 20}_0) c in CNF: c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ -p_114 ∨ -b^{6, 20}_2 c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ -p_114 ∨ b^{6, 20}_1 c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ -p_114 ∨ -b^{6, 20}_0 c in DIMACS: 9182 9183 -9184 -114 -9185 0 9182 9183 -9184 -114 9186 0 9182 9183 -9184 -114 -9187 0 c 2+1 --> break c (-b^{6, 19}_2 ∧ b^{6, 19}_1 ∧ -b^{6, 19}_0 ∧ p_114) -> break c in CNF: c b^{6, 19}_2 ∨ -b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ -p_114 ∨ break c in DIMACS: 9182 -9183 9184 -114 1162 0 c 2-1 --> 1 c (-b^{6, 19}_2 ∧ b^{6, 19}_1 ∧ -b^{6, 19}_0 ∧ -p_114) -> (-b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ b^{6, 20}_0) c in CNF: c b^{6, 19}_2 ∨ -b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ p_114 ∨ -b^{6, 20}_2 c b^{6, 19}_2 ∨ -b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ p_114 ∨ -b^{6, 20}_1 c b^{6, 19}_2 ∨ -b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ p_114 ∨ b^{6, 20}_0 c in DIMACS: 9182 -9183 9184 114 -9185 0 9182 -9183 9184 114 -9186 0 9182 -9183 9184 114 9187 0 c 1-1 --> 0 c (-b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ b^{6, 19}_0 ∧ -p_114) -> (-b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ -b^{6, 20}_0) c in CNF: c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ p_114 ∨ -b^{6, 20}_2 c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ p_114 ∨ -b^{6, 20}_1 c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ p_114 ∨ -b^{6, 20}_0 c in DIMACS: 9182 9183 -9184 114 -9185 0 9182 9183 -9184 114 -9186 0 9182 9183 -9184 114 -9187 0 c 0-1 --> -1 c (-b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ -b^{6, 19}_0 ∧ -p_114) -> ( b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ b^{6, 20}_0) c in CNF: c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ p_114 ∨ b^{6, 20}_2 c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ p_114 ∨ -b^{6, 20}_1 c b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ p_114 ∨ b^{6, 20}_0 c in DIMACS: 9182 9183 9184 114 9185 0 9182 9183 9184 114 -9186 0 9182 9183 9184 114 9187 0 c -1-1 --> -2 c ( b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ b^{6, 19}_0 ∧ -p_114) -> ( b^{6, 20}_2 ∧ b^{6, 20}_1 ∧ -b^{6, 20}_0) c in CNF: c -b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ p_114 ∨ b^{6, 20}_2 c -b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ p_114 ∨ b^{6, 20}_1 c -b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ p_114 ∨ -b^{6, 20}_0 c in DIMACS: -9182 9183 -9184 114 9185 0 -9182 9183 -9184 114 9186 0 -9182 9183 -9184 114 -9187 0 c -2-1 --> break c ( b^{6, 19}_2 ∧ b^{6, 19}_1 ∧ -b^{6, 19}_0 ∧ -p_114) -> break c in CNF: c -b^{6, 19}_2 ∨ -b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ p_114 ∨ break c in DIMACS: -9182 -9183 9184 114 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 19}_2 ∧ -b^{6, 19}_1 ∧ -b^{6, 19}_0 ∧ true) c in CNF: c -b^{6, 19}_2 ∨ b^{6, 19}_1 ∨ b^{6, 19}_0 ∨ false c in DIMACS: -9182 9183 9184 0 c 3 does not represent an automaton state. c -(-b^{6, 19}_2 ∧ b^{6, 19}_1 ∧ b^{6, 19}_0 ∧ true) c in CNF: c b^{6, 19}_2 ∨ -b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ false c in DIMACS: 9182 -9183 -9184 0 c -3 does not represent an automaton state. c -( b^{6, 19}_2 ∧ b^{6, 19}_1 ∧ b^{6, 19}_0 ∧ true) c in CNF: c -b^{6, 19}_2 ∨ -b^{6, 19}_1 ∨ -b^{6, 19}_0 ∨ false c in DIMACS: -9182 -9183 -9184 0 c i = 20 c -2+1 --> -1 c ( b^{6, 20}_2 ∧ b^{6, 20}_1 ∧ -b^{6, 20}_0 ∧ p_120) -> ( b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ b^{6, 21}_0) c in CNF: c -b^{6, 20}_2 ∨ -b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ -p_120 ∨ b^{6, 21}_2 c -b^{6, 20}_2 ∨ -b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ -p_120 ∨ -b^{6, 21}_1 c -b^{6, 20}_2 ∨ -b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ -p_120 ∨ b^{6, 21}_0 c in DIMACS: -9185 -9186 9187 -120 9188 0 -9185 -9186 9187 -120 -9189 0 -9185 -9186 9187 -120 9190 0 c -1+1 --> 0 c ( b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ b^{6, 20}_0 ∧ p_120) -> (-b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ -b^{6, 21}_0) c in CNF: c -b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ -p_120 ∨ -b^{6, 21}_2 c -b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ -p_120 ∨ -b^{6, 21}_1 c -b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ -p_120 ∨ -b^{6, 21}_0 c in DIMACS: -9185 9186 -9187 -120 -9188 0 -9185 9186 -9187 -120 -9189 0 -9185 9186 -9187 -120 -9190 0 c 0+1 --> 1 c (-b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ -b^{6, 20}_0 ∧ p_120) -> (-b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ b^{6, 21}_0) c in CNF: c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ -p_120 ∨ -b^{6, 21}_2 c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ -p_120 ∨ -b^{6, 21}_1 c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ -p_120 ∨ b^{6, 21}_0 c in DIMACS: 9185 9186 9187 -120 -9188 0 9185 9186 9187 -120 -9189 0 9185 9186 9187 -120 9190 0 c 1+1 --> 2 c (-b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ b^{6, 20}_0 ∧ p_120) -> (-b^{6, 21}_2 ∧ b^{6, 21}_1 ∧ -b^{6, 21}_0) c in CNF: c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ -p_120 ∨ -b^{6, 21}_2 c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ -p_120 ∨ b^{6, 21}_1 c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ -p_120 ∨ -b^{6, 21}_0 c in DIMACS: 9185 9186 -9187 -120 -9188 0 9185 9186 -9187 -120 9189 0 9185 9186 -9187 -120 -9190 0 c 2+1 --> break c (-b^{6, 20}_2 ∧ b^{6, 20}_1 ∧ -b^{6, 20}_0 ∧ p_120) -> break c in CNF: c b^{6, 20}_2 ∨ -b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ -p_120 ∨ break c in DIMACS: 9185 -9186 9187 -120 1162 0 c 2-1 --> 1 c (-b^{6, 20}_2 ∧ b^{6, 20}_1 ∧ -b^{6, 20}_0 ∧ -p_120) -> (-b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ b^{6, 21}_0) c in CNF: c b^{6, 20}_2 ∨ -b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ p_120 ∨ -b^{6, 21}_2 c b^{6, 20}_2 ∨ -b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ p_120 ∨ -b^{6, 21}_1 c b^{6, 20}_2 ∨ -b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ p_120 ∨ b^{6, 21}_0 c in DIMACS: 9185 -9186 9187 120 -9188 0 9185 -9186 9187 120 -9189 0 9185 -9186 9187 120 9190 0 c 1-1 --> 0 c (-b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ b^{6, 20}_0 ∧ -p_120) -> (-b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ -b^{6, 21}_0) c in CNF: c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ p_120 ∨ -b^{6, 21}_2 c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ p_120 ∨ -b^{6, 21}_1 c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ p_120 ∨ -b^{6, 21}_0 c in DIMACS: 9185 9186 -9187 120 -9188 0 9185 9186 -9187 120 -9189 0 9185 9186 -9187 120 -9190 0 c 0-1 --> -1 c (-b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ -b^{6, 20}_0 ∧ -p_120) -> ( b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ b^{6, 21}_0) c in CNF: c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ p_120 ∨ b^{6, 21}_2 c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ p_120 ∨ -b^{6, 21}_1 c b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ p_120 ∨ b^{6, 21}_0 c in DIMACS: 9185 9186 9187 120 9188 0 9185 9186 9187 120 -9189 0 9185 9186 9187 120 9190 0 c -1-1 --> -2 c ( b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ b^{6, 20}_0 ∧ -p_120) -> ( b^{6, 21}_2 ∧ b^{6, 21}_1 ∧ -b^{6, 21}_0) c in CNF: c -b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ p_120 ∨ b^{6, 21}_2 c -b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ p_120 ∨ b^{6, 21}_1 c -b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ p_120 ∨ -b^{6, 21}_0 c in DIMACS: -9185 9186 -9187 120 9188 0 -9185 9186 -9187 120 9189 0 -9185 9186 -9187 120 -9190 0 c -2-1 --> break c ( b^{6, 20}_2 ∧ b^{6, 20}_1 ∧ -b^{6, 20}_0 ∧ -p_120) -> break c in CNF: c -b^{6, 20}_2 ∨ -b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ p_120 ∨ break c in DIMACS: -9185 -9186 9187 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 20}_2 ∧ -b^{6, 20}_1 ∧ -b^{6, 20}_0 ∧ true) c in CNF: c -b^{6, 20}_2 ∨ b^{6, 20}_1 ∨ b^{6, 20}_0 ∨ false c in DIMACS: -9185 9186 9187 0 c 3 does not represent an automaton state. c -(-b^{6, 20}_2 ∧ b^{6, 20}_1 ∧ b^{6, 20}_0 ∧ true) c in CNF: c b^{6, 20}_2 ∨ -b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ false c in DIMACS: 9185 -9186 -9187 0 c -3 does not represent an automaton state. c -( b^{6, 20}_2 ∧ b^{6, 20}_1 ∧ b^{6, 20}_0 ∧ true) c in CNF: c -b^{6, 20}_2 ∨ -b^{6, 20}_1 ∨ -b^{6, 20}_0 ∨ false c in DIMACS: -9185 -9186 -9187 0 c i = 21 c -2+1 --> -1 c ( b^{6, 21}_2 ∧ b^{6, 21}_1 ∧ -b^{6, 21}_0 ∧ p_126) -> ( b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ b^{6, 22}_0) c in CNF: c -b^{6, 21}_2 ∨ -b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ -p_126 ∨ b^{6, 22}_2 c -b^{6, 21}_2 ∨ -b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ -p_126 ∨ -b^{6, 22}_1 c -b^{6, 21}_2 ∨ -b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ -p_126 ∨ b^{6, 22}_0 c in DIMACS: -9188 -9189 9190 -126 9191 0 -9188 -9189 9190 -126 -9192 0 -9188 -9189 9190 -126 9193 0 c -1+1 --> 0 c ( b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ b^{6, 21}_0 ∧ p_126) -> (-b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ -b^{6, 22}_0) c in CNF: c -b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ -p_126 ∨ -b^{6, 22}_2 c -b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ -p_126 ∨ -b^{6, 22}_1 c -b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ -p_126 ∨ -b^{6, 22}_0 c in DIMACS: -9188 9189 -9190 -126 -9191 0 -9188 9189 -9190 -126 -9192 0 -9188 9189 -9190 -126 -9193 0 c 0+1 --> 1 c (-b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ -b^{6, 21}_0 ∧ p_126) -> (-b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ b^{6, 22}_0) c in CNF: c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ -p_126 ∨ -b^{6, 22}_2 c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ -p_126 ∨ -b^{6, 22}_1 c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ -p_126 ∨ b^{6, 22}_0 c in DIMACS: 9188 9189 9190 -126 -9191 0 9188 9189 9190 -126 -9192 0 9188 9189 9190 -126 9193 0 c 1+1 --> 2 c (-b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ b^{6, 21}_0 ∧ p_126) -> (-b^{6, 22}_2 ∧ b^{6, 22}_1 ∧ -b^{6, 22}_0) c in CNF: c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ -p_126 ∨ -b^{6, 22}_2 c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ -p_126 ∨ b^{6, 22}_1 c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ -p_126 ∨ -b^{6, 22}_0 c in DIMACS: 9188 9189 -9190 -126 -9191 0 9188 9189 -9190 -126 9192 0 9188 9189 -9190 -126 -9193 0 c 2+1 --> break c (-b^{6, 21}_2 ∧ b^{6, 21}_1 ∧ -b^{6, 21}_0 ∧ p_126) -> break c in CNF: c b^{6, 21}_2 ∨ -b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ -p_126 ∨ break c in DIMACS: 9188 -9189 9190 -126 1162 0 c 2-1 --> 1 c (-b^{6, 21}_2 ∧ b^{6, 21}_1 ∧ -b^{6, 21}_0 ∧ -p_126) -> (-b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ b^{6, 22}_0) c in CNF: c b^{6, 21}_2 ∨ -b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ p_126 ∨ -b^{6, 22}_2 c b^{6, 21}_2 ∨ -b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ p_126 ∨ -b^{6, 22}_1 c b^{6, 21}_2 ∨ -b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ p_126 ∨ b^{6, 22}_0 c in DIMACS: 9188 -9189 9190 126 -9191 0 9188 -9189 9190 126 -9192 0 9188 -9189 9190 126 9193 0 c 1-1 --> 0 c (-b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ b^{6, 21}_0 ∧ -p_126) -> (-b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ -b^{6, 22}_0) c in CNF: c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ p_126 ∨ -b^{6, 22}_2 c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ p_126 ∨ -b^{6, 22}_1 c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ p_126 ∨ -b^{6, 22}_0 c in DIMACS: 9188 9189 -9190 126 -9191 0 9188 9189 -9190 126 -9192 0 9188 9189 -9190 126 -9193 0 c 0-1 --> -1 c (-b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ -b^{6, 21}_0 ∧ -p_126) -> ( b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ b^{6, 22}_0) c in CNF: c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ p_126 ∨ b^{6, 22}_2 c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ p_126 ∨ -b^{6, 22}_1 c b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ p_126 ∨ b^{6, 22}_0 c in DIMACS: 9188 9189 9190 126 9191 0 9188 9189 9190 126 -9192 0 9188 9189 9190 126 9193 0 c -1-1 --> -2 c ( b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ b^{6, 21}_0 ∧ -p_126) -> ( b^{6, 22}_2 ∧ b^{6, 22}_1 ∧ -b^{6, 22}_0) c in CNF: c -b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ p_126 ∨ b^{6, 22}_2 c -b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ p_126 ∨ b^{6, 22}_1 c -b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ p_126 ∨ -b^{6, 22}_0 c in DIMACS: -9188 9189 -9190 126 9191 0 -9188 9189 -9190 126 9192 0 -9188 9189 -9190 126 -9193 0 c -2-1 --> break c ( b^{6, 21}_2 ∧ b^{6, 21}_1 ∧ -b^{6, 21}_0 ∧ -p_126) -> break c in CNF: c -b^{6, 21}_2 ∨ -b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ p_126 ∨ break c in DIMACS: -9188 -9189 9190 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 21}_2 ∧ -b^{6, 21}_1 ∧ -b^{6, 21}_0 ∧ true) c in CNF: c -b^{6, 21}_2 ∨ b^{6, 21}_1 ∨ b^{6, 21}_0 ∨ false c in DIMACS: -9188 9189 9190 0 c 3 does not represent an automaton state. c -(-b^{6, 21}_2 ∧ b^{6, 21}_1 ∧ b^{6, 21}_0 ∧ true) c in CNF: c b^{6, 21}_2 ∨ -b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ false c in DIMACS: 9188 -9189 -9190 0 c -3 does not represent an automaton state. c -( b^{6, 21}_2 ∧ b^{6, 21}_1 ∧ b^{6, 21}_0 ∧ true) c in CNF: c -b^{6, 21}_2 ∨ -b^{6, 21}_1 ∨ -b^{6, 21}_0 ∨ false c in DIMACS: -9188 -9189 -9190 0 c i = 22 c -2+1 --> -1 c ( b^{6, 22}_2 ∧ b^{6, 22}_1 ∧ -b^{6, 22}_0 ∧ p_132) -> ( b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ b^{6, 23}_0) c in CNF: c -b^{6, 22}_2 ∨ -b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ -p_132 ∨ b^{6, 23}_2 c -b^{6, 22}_2 ∨ -b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ -p_132 ∨ -b^{6, 23}_1 c -b^{6, 22}_2 ∨ -b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ -p_132 ∨ b^{6, 23}_0 c in DIMACS: -9191 -9192 9193 -132 9194 0 -9191 -9192 9193 -132 -9195 0 -9191 -9192 9193 -132 9196 0 c -1+1 --> 0 c ( b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ b^{6, 22}_0 ∧ p_132) -> (-b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ -b^{6, 23}_0) c in CNF: c -b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ -p_132 ∨ -b^{6, 23}_2 c -b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ -p_132 ∨ -b^{6, 23}_1 c -b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ -p_132 ∨ -b^{6, 23}_0 c in DIMACS: -9191 9192 -9193 -132 -9194 0 -9191 9192 -9193 -132 -9195 0 -9191 9192 -9193 -132 -9196 0 c 0+1 --> 1 c (-b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ -b^{6, 22}_0 ∧ p_132) -> (-b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ b^{6, 23}_0) c in CNF: c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ -p_132 ∨ -b^{6, 23}_2 c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ -p_132 ∨ -b^{6, 23}_1 c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ -p_132 ∨ b^{6, 23}_0 c in DIMACS: 9191 9192 9193 -132 -9194 0 9191 9192 9193 -132 -9195 0 9191 9192 9193 -132 9196 0 c 1+1 --> 2 c (-b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ b^{6, 22}_0 ∧ p_132) -> (-b^{6, 23}_2 ∧ b^{6, 23}_1 ∧ -b^{6, 23}_0) c in CNF: c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ -p_132 ∨ -b^{6, 23}_2 c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ -p_132 ∨ b^{6, 23}_1 c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ -p_132 ∨ -b^{6, 23}_0 c in DIMACS: 9191 9192 -9193 -132 -9194 0 9191 9192 -9193 -132 9195 0 9191 9192 -9193 -132 -9196 0 c 2+1 --> break c (-b^{6, 22}_2 ∧ b^{6, 22}_1 ∧ -b^{6, 22}_0 ∧ p_132) -> break c in CNF: c b^{6, 22}_2 ∨ -b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ -p_132 ∨ break c in DIMACS: 9191 -9192 9193 -132 1162 0 c 2-1 --> 1 c (-b^{6, 22}_2 ∧ b^{6, 22}_1 ∧ -b^{6, 22}_0 ∧ -p_132) -> (-b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ b^{6, 23}_0) c in CNF: c b^{6, 22}_2 ∨ -b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ p_132 ∨ -b^{6, 23}_2 c b^{6, 22}_2 ∨ -b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ p_132 ∨ -b^{6, 23}_1 c b^{6, 22}_2 ∨ -b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ p_132 ∨ b^{6, 23}_0 c in DIMACS: 9191 -9192 9193 132 -9194 0 9191 -9192 9193 132 -9195 0 9191 -9192 9193 132 9196 0 c 1-1 --> 0 c (-b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ b^{6, 22}_0 ∧ -p_132) -> (-b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ -b^{6, 23}_0) c in CNF: c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ p_132 ∨ -b^{6, 23}_2 c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ p_132 ∨ -b^{6, 23}_1 c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ p_132 ∨ -b^{6, 23}_0 c in DIMACS: 9191 9192 -9193 132 -9194 0 9191 9192 -9193 132 -9195 0 9191 9192 -9193 132 -9196 0 c 0-1 --> -1 c (-b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ -b^{6, 22}_0 ∧ -p_132) -> ( b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ b^{6, 23}_0) c in CNF: c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ p_132 ∨ b^{6, 23}_2 c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ p_132 ∨ -b^{6, 23}_1 c b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ p_132 ∨ b^{6, 23}_0 c in DIMACS: 9191 9192 9193 132 9194 0 9191 9192 9193 132 -9195 0 9191 9192 9193 132 9196 0 c -1-1 --> -2 c ( b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ b^{6, 22}_0 ∧ -p_132) -> ( b^{6, 23}_2 ∧ b^{6, 23}_1 ∧ -b^{6, 23}_0) c in CNF: c -b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ p_132 ∨ b^{6, 23}_2 c -b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ p_132 ∨ b^{6, 23}_1 c -b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ p_132 ∨ -b^{6, 23}_0 c in DIMACS: -9191 9192 -9193 132 9194 0 -9191 9192 -9193 132 9195 0 -9191 9192 -9193 132 -9196 0 c -2-1 --> break c ( b^{6, 22}_2 ∧ b^{6, 22}_1 ∧ -b^{6, 22}_0 ∧ -p_132) -> break c in CNF: c -b^{6, 22}_2 ∨ -b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ p_132 ∨ break c in DIMACS: -9191 -9192 9193 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 22}_2 ∧ -b^{6, 22}_1 ∧ -b^{6, 22}_0 ∧ true) c in CNF: c -b^{6, 22}_2 ∨ b^{6, 22}_1 ∨ b^{6, 22}_0 ∨ false c in DIMACS: -9191 9192 9193 0 c 3 does not represent an automaton state. c -(-b^{6, 22}_2 ∧ b^{6, 22}_1 ∧ b^{6, 22}_0 ∧ true) c in CNF: c b^{6, 22}_2 ∨ -b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ false c in DIMACS: 9191 -9192 -9193 0 c -3 does not represent an automaton state. c -( b^{6, 22}_2 ∧ b^{6, 22}_1 ∧ b^{6, 22}_0 ∧ true) c in CNF: c -b^{6, 22}_2 ∨ -b^{6, 22}_1 ∨ -b^{6, 22}_0 ∨ false c in DIMACS: -9191 -9192 -9193 0 c i = 23 c -2+1 --> -1 c ( b^{6, 23}_2 ∧ b^{6, 23}_1 ∧ -b^{6, 23}_0 ∧ p_138) -> ( b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ b^{6, 24}_0) c in CNF: c -b^{6, 23}_2 ∨ -b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ -p_138 ∨ b^{6, 24}_2 c -b^{6, 23}_2 ∨ -b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ -p_138 ∨ -b^{6, 24}_1 c -b^{6, 23}_2 ∨ -b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ -p_138 ∨ b^{6, 24}_0 c in DIMACS: -9194 -9195 9196 -138 9197 0 -9194 -9195 9196 -138 -9198 0 -9194 -9195 9196 -138 9199 0 c -1+1 --> 0 c ( b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ b^{6, 23}_0 ∧ p_138) -> (-b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ -b^{6, 24}_0) c in CNF: c -b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ -p_138 ∨ -b^{6, 24}_2 c -b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ -p_138 ∨ -b^{6, 24}_1 c -b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ -p_138 ∨ -b^{6, 24}_0 c in DIMACS: -9194 9195 -9196 -138 -9197 0 -9194 9195 -9196 -138 -9198 0 -9194 9195 -9196 -138 -9199 0 c 0+1 --> 1 c (-b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ -b^{6, 23}_0 ∧ p_138) -> (-b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ b^{6, 24}_0) c in CNF: c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ -p_138 ∨ -b^{6, 24}_2 c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ -p_138 ∨ -b^{6, 24}_1 c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ -p_138 ∨ b^{6, 24}_0 c in DIMACS: 9194 9195 9196 -138 -9197 0 9194 9195 9196 -138 -9198 0 9194 9195 9196 -138 9199 0 c 1+1 --> 2 c (-b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ b^{6, 23}_0 ∧ p_138) -> (-b^{6, 24}_2 ∧ b^{6, 24}_1 ∧ -b^{6, 24}_0) c in CNF: c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ -p_138 ∨ -b^{6, 24}_2 c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ -p_138 ∨ b^{6, 24}_1 c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ -p_138 ∨ -b^{6, 24}_0 c in DIMACS: 9194 9195 -9196 -138 -9197 0 9194 9195 -9196 -138 9198 0 9194 9195 -9196 -138 -9199 0 c 2+1 --> break c (-b^{6, 23}_2 ∧ b^{6, 23}_1 ∧ -b^{6, 23}_0 ∧ p_138) -> break c in CNF: c b^{6, 23}_2 ∨ -b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ -p_138 ∨ break c in DIMACS: 9194 -9195 9196 -138 1162 0 c 2-1 --> 1 c (-b^{6, 23}_2 ∧ b^{6, 23}_1 ∧ -b^{6, 23}_0 ∧ -p_138) -> (-b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ b^{6, 24}_0) c in CNF: c b^{6, 23}_2 ∨ -b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ p_138 ∨ -b^{6, 24}_2 c b^{6, 23}_2 ∨ -b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ p_138 ∨ -b^{6, 24}_1 c b^{6, 23}_2 ∨ -b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ p_138 ∨ b^{6, 24}_0 c in DIMACS: 9194 -9195 9196 138 -9197 0 9194 -9195 9196 138 -9198 0 9194 -9195 9196 138 9199 0 c 1-1 --> 0 c (-b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ b^{6, 23}_0 ∧ -p_138) -> (-b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ -b^{6, 24}_0) c in CNF: c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ p_138 ∨ -b^{6, 24}_2 c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ p_138 ∨ -b^{6, 24}_1 c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ p_138 ∨ -b^{6, 24}_0 c in DIMACS: 9194 9195 -9196 138 -9197 0 9194 9195 -9196 138 -9198 0 9194 9195 -9196 138 -9199 0 c 0-1 --> -1 c (-b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ -b^{6, 23}_0 ∧ -p_138) -> ( b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ b^{6, 24}_0) c in CNF: c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ p_138 ∨ b^{6, 24}_2 c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ p_138 ∨ -b^{6, 24}_1 c b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ p_138 ∨ b^{6, 24}_0 c in DIMACS: 9194 9195 9196 138 9197 0 9194 9195 9196 138 -9198 0 9194 9195 9196 138 9199 0 c -1-1 --> -2 c ( b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ b^{6, 23}_0 ∧ -p_138) -> ( b^{6, 24}_2 ∧ b^{6, 24}_1 ∧ -b^{6, 24}_0) c in CNF: c -b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ p_138 ∨ b^{6, 24}_2 c -b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ p_138 ∨ b^{6, 24}_1 c -b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ p_138 ∨ -b^{6, 24}_0 c in DIMACS: -9194 9195 -9196 138 9197 0 -9194 9195 -9196 138 9198 0 -9194 9195 -9196 138 -9199 0 c -2-1 --> break c ( b^{6, 23}_2 ∧ b^{6, 23}_1 ∧ -b^{6, 23}_0 ∧ -p_138) -> break c in CNF: c -b^{6, 23}_2 ∨ -b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ p_138 ∨ break c in DIMACS: -9194 -9195 9196 138 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 23}_2 ∧ -b^{6, 23}_1 ∧ -b^{6, 23}_0 ∧ true) c in CNF: c -b^{6, 23}_2 ∨ b^{6, 23}_1 ∨ b^{6, 23}_0 ∨ false c in DIMACS: -9194 9195 9196 0 c 3 does not represent an automaton state. c -(-b^{6, 23}_2 ∧ b^{6, 23}_1 ∧ b^{6, 23}_0 ∧ true) c in CNF: c b^{6, 23}_2 ∨ -b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ false c in DIMACS: 9194 -9195 -9196 0 c -3 does not represent an automaton state. c -( b^{6, 23}_2 ∧ b^{6, 23}_1 ∧ b^{6, 23}_0 ∧ true) c in CNF: c -b^{6, 23}_2 ∨ -b^{6, 23}_1 ∨ -b^{6, 23}_0 ∨ false c in DIMACS: -9194 -9195 -9196 0 c i = 24 c -2+1 --> -1 c ( b^{6, 24}_2 ∧ b^{6, 24}_1 ∧ -b^{6, 24}_0 ∧ p_144) -> ( b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ b^{6, 25}_0) c in CNF: c -b^{6, 24}_2 ∨ -b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ -p_144 ∨ b^{6, 25}_2 c -b^{6, 24}_2 ∨ -b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ -p_144 ∨ -b^{6, 25}_1 c -b^{6, 24}_2 ∨ -b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ -p_144 ∨ b^{6, 25}_0 c in DIMACS: -9197 -9198 9199 -144 9200 0 -9197 -9198 9199 -144 -9201 0 -9197 -9198 9199 -144 9202 0 c -1+1 --> 0 c ( b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ b^{6, 24}_0 ∧ p_144) -> (-b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ -b^{6, 25}_0) c in CNF: c -b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ -p_144 ∨ -b^{6, 25}_2 c -b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ -p_144 ∨ -b^{6, 25}_1 c -b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ -p_144 ∨ -b^{6, 25}_0 c in DIMACS: -9197 9198 -9199 -144 -9200 0 -9197 9198 -9199 -144 -9201 0 -9197 9198 -9199 -144 -9202 0 c 0+1 --> 1 c (-b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ -b^{6, 24}_0 ∧ p_144) -> (-b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ b^{6, 25}_0) c in CNF: c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ -p_144 ∨ -b^{6, 25}_2 c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ -p_144 ∨ -b^{6, 25}_1 c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ -p_144 ∨ b^{6, 25}_0 c in DIMACS: 9197 9198 9199 -144 -9200 0 9197 9198 9199 -144 -9201 0 9197 9198 9199 -144 9202 0 c 1+1 --> 2 c (-b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ b^{6, 24}_0 ∧ p_144) -> (-b^{6, 25}_2 ∧ b^{6, 25}_1 ∧ -b^{6, 25}_0) c in CNF: c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ -p_144 ∨ -b^{6, 25}_2 c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ -p_144 ∨ b^{6, 25}_1 c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ -p_144 ∨ -b^{6, 25}_0 c in DIMACS: 9197 9198 -9199 -144 -9200 0 9197 9198 -9199 -144 9201 0 9197 9198 -9199 -144 -9202 0 c 2+1 --> break c (-b^{6, 24}_2 ∧ b^{6, 24}_1 ∧ -b^{6, 24}_0 ∧ p_144) -> break c in CNF: c b^{6, 24}_2 ∨ -b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ -p_144 ∨ break c in DIMACS: 9197 -9198 9199 -144 1162 0 c 2-1 --> 1 c (-b^{6, 24}_2 ∧ b^{6, 24}_1 ∧ -b^{6, 24}_0 ∧ -p_144) -> (-b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ b^{6, 25}_0) c in CNF: c b^{6, 24}_2 ∨ -b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ p_144 ∨ -b^{6, 25}_2 c b^{6, 24}_2 ∨ -b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ p_144 ∨ -b^{6, 25}_1 c b^{6, 24}_2 ∨ -b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ p_144 ∨ b^{6, 25}_0 c in DIMACS: 9197 -9198 9199 144 -9200 0 9197 -9198 9199 144 -9201 0 9197 -9198 9199 144 9202 0 c 1-1 --> 0 c (-b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ b^{6, 24}_0 ∧ -p_144) -> (-b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ -b^{6, 25}_0) c in CNF: c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ p_144 ∨ -b^{6, 25}_2 c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ p_144 ∨ -b^{6, 25}_1 c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ p_144 ∨ -b^{6, 25}_0 c in DIMACS: 9197 9198 -9199 144 -9200 0 9197 9198 -9199 144 -9201 0 9197 9198 -9199 144 -9202 0 c 0-1 --> -1 c (-b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ -b^{6, 24}_0 ∧ -p_144) -> ( b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ b^{6, 25}_0) c in CNF: c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ p_144 ∨ b^{6, 25}_2 c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ p_144 ∨ -b^{6, 25}_1 c b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ p_144 ∨ b^{6, 25}_0 c in DIMACS: 9197 9198 9199 144 9200 0 9197 9198 9199 144 -9201 0 9197 9198 9199 144 9202 0 c -1-1 --> -2 c ( b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ b^{6, 24}_0 ∧ -p_144) -> ( b^{6, 25}_2 ∧ b^{6, 25}_1 ∧ -b^{6, 25}_0) c in CNF: c -b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ p_144 ∨ b^{6, 25}_2 c -b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ p_144 ∨ b^{6, 25}_1 c -b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ p_144 ∨ -b^{6, 25}_0 c in DIMACS: -9197 9198 -9199 144 9200 0 -9197 9198 -9199 144 9201 0 -9197 9198 -9199 144 -9202 0 c -2-1 --> break c ( b^{6, 24}_2 ∧ b^{6, 24}_1 ∧ -b^{6, 24}_0 ∧ -p_144) -> break c in CNF: c -b^{6, 24}_2 ∨ -b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ p_144 ∨ break c in DIMACS: -9197 -9198 9199 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 24}_2 ∧ -b^{6, 24}_1 ∧ -b^{6, 24}_0 ∧ true) c in CNF: c -b^{6, 24}_2 ∨ b^{6, 24}_1 ∨ b^{6, 24}_0 ∨ false c in DIMACS: -9197 9198 9199 0 c 3 does not represent an automaton state. c -(-b^{6, 24}_2 ∧ b^{6, 24}_1 ∧ b^{6, 24}_0 ∧ true) c in CNF: c b^{6, 24}_2 ∨ -b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ false c in DIMACS: 9197 -9198 -9199 0 c -3 does not represent an automaton state. c -( b^{6, 24}_2 ∧ b^{6, 24}_1 ∧ b^{6, 24}_0 ∧ true) c in CNF: c -b^{6, 24}_2 ∨ -b^{6, 24}_1 ∨ -b^{6, 24}_0 ∨ false c in DIMACS: -9197 -9198 -9199 0 c i = 25 c -2+1 --> -1 c ( b^{6, 25}_2 ∧ b^{6, 25}_1 ∧ -b^{6, 25}_0 ∧ p_150) -> ( b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ b^{6, 26}_0) c in CNF: c -b^{6, 25}_2 ∨ -b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ -p_150 ∨ b^{6, 26}_2 c -b^{6, 25}_2 ∨ -b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ -p_150 ∨ -b^{6, 26}_1 c -b^{6, 25}_2 ∨ -b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ -p_150 ∨ b^{6, 26}_0 c in DIMACS: -9200 -9201 9202 -150 9203 0 -9200 -9201 9202 -150 -9204 0 -9200 -9201 9202 -150 9205 0 c -1+1 --> 0 c ( b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ b^{6, 25}_0 ∧ p_150) -> (-b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ -b^{6, 26}_0) c in CNF: c -b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ -p_150 ∨ -b^{6, 26}_2 c -b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ -p_150 ∨ -b^{6, 26}_1 c -b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ -p_150 ∨ -b^{6, 26}_0 c in DIMACS: -9200 9201 -9202 -150 -9203 0 -9200 9201 -9202 -150 -9204 0 -9200 9201 -9202 -150 -9205 0 c 0+1 --> 1 c (-b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ -b^{6, 25}_0 ∧ p_150) -> (-b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ b^{6, 26}_0) c in CNF: c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ -p_150 ∨ -b^{6, 26}_2 c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ -p_150 ∨ -b^{6, 26}_1 c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ -p_150 ∨ b^{6, 26}_0 c in DIMACS: 9200 9201 9202 -150 -9203 0 9200 9201 9202 -150 -9204 0 9200 9201 9202 -150 9205 0 c 1+1 --> 2 c (-b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ b^{6, 25}_0 ∧ p_150) -> (-b^{6, 26}_2 ∧ b^{6, 26}_1 ∧ -b^{6, 26}_0) c in CNF: c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ -p_150 ∨ -b^{6, 26}_2 c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ -p_150 ∨ b^{6, 26}_1 c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ -p_150 ∨ -b^{6, 26}_0 c in DIMACS: 9200 9201 -9202 -150 -9203 0 9200 9201 -9202 -150 9204 0 9200 9201 -9202 -150 -9205 0 c 2+1 --> break c (-b^{6, 25}_2 ∧ b^{6, 25}_1 ∧ -b^{6, 25}_0 ∧ p_150) -> break c in CNF: c b^{6, 25}_2 ∨ -b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ -p_150 ∨ break c in DIMACS: 9200 -9201 9202 -150 1162 0 c 2-1 --> 1 c (-b^{6, 25}_2 ∧ b^{6, 25}_1 ∧ -b^{6, 25}_0 ∧ -p_150) -> (-b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ b^{6, 26}_0) c in CNF: c b^{6, 25}_2 ∨ -b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ p_150 ∨ -b^{6, 26}_2 c b^{6, 25}_2 ∨ -b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ p_150 ∨ -b^{6, 26}_1 c b^{6, 25}_2 ∨ -b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ p_150 ∨ b^{6, 26}_0 c in DIMACS: 9200 -9201 9202 150 -9203 0 9200 -9201 9202 150 -9204 0 9200 -9201 9202 150 9205 0 c 1-1 --> 0 c (-b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ b^{6, 25}_0 ∧ -p_150) -> (-b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ -b^{6, 26}_0) c in CNF: c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ p_150 ∨ -b^{6, 26}_2 c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ p_150 ∨ -b^{6, 26}_1 c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ p_150 ∨ -b^{6, 26}_0 c in DIMACS: 9200 9201 -9202 150 -9203 0 9200 9201 -9202 150 -9204 0 9200 9201 -9202 150 -9205 0 c 0-1 --> -1 c (-b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ -b^{6, 25}_0 ∧ -p_150) -> ( b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ b^{6, 26}_0) c in CNF: c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ p_150 ∨ b^{6, 26}_2 c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ p_150 ∨ -b^{6, 26}_1 c b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ p_150 ∨ b^{6, 26}_0 c in DIMACS: 9200 9201 9202 150 9203 0 9200 9201 9202 150 -9204 0 9200 9201 9202 150 9205 0 c -1-1 --> -2 c ( b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ b^{6, 25}_0 ∧ -p_150) -> ( b^{6, 26}_2 ∧ b^{6, 26}_1 ∧ -b^{6, 26}_0) c in CNF: c -b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ p_150 ∨ b^{6, 26}_2 c -b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ p_150 ∨ b^{6, 26}_1 c -b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ p_150 ∨ -b^{6, 26}_0 c in DIMACS: -9200 9201 -9202 150 9203 0 -9200 9201 -9202 150 9204 0 -9200 9201 -9202 150 -9205 0 c -2-1 --> break c ( b^{6, 25}_2 ∧ b^{6, 25}_1 ∧ -b^{6, 25}_0 ∧ -p_150) -> break c in CNF: c -b^{6, 25}_2 ∨ -b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ p_150 ∨ break c in DIMACS: -9200 -9201 9202 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 25}_2 ∧ -b^{6, 25}_1 ∧ -b^{6, 25}_0 ∧ true) c in CNF: c -b^{6, 25}_2 ∨ b^{6, 25}_1 ∨ b^{6, 25}_0 ∨ false c in DIMACS: -9200 9201 9202 0 c 3 does not represent an automaton state. c -(-b^{6, 25}_2 ∧ b^{6, 25}_1 ∧ b^{6, 25}_0 ∧ true) c in CNF: c b^{6, 25}_2 ∨ -b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ false c in DIMACS: 9200 -9201 -9202 0 c -3 does not represent an automaton state. c -( b^{6, 25}_2 ∧ b^{6, 25}_1 ∧ b^{6, 25}_0 ∧ true) c in CNF: c -b^{6, 25}_2 ∨ -b^{6, 25}_1 ∨ -b^{6, 25}_0 ∨ false c in DIMACS: -9200 -9201 -9202 0 c i = 26 c -2+1 --> -1 c ( b^{6, 26}_2 ∧ b^{6, 26}_1 ∧ -b^{6, 26}_0 ∧ p_156) -> ( b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ b^{6, 27}_0) c in CNF: c -b^{6, 26}_2 ∨ -b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ -p_156 ∨ b^{6, 27}_2 c -b^{6, 26}_2 ∨ -b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ -p_156 ∨ -b^{6, 27}_1 c -b^{6, 26}_2 ∨ -b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ -p_156 ∨ b^{6, 27}_0 c in DIMACS: -9203 -9204 9205 -156 9206 0 -9203 -9204 9205 -156 -9207 0 -9203 -9204 9205 -156 9208 0 c -1+1 --> 0 c ( b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ b^{6, 26}_0 ∧ p_156) -> (-b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ -b^{6, 27}_0) c in CNF: c -b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ -p_156 ∨ -b^{6, 27}_2 c -b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ -p_156 ∨ -b^{6, 27}_1 c -b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ -p_156 ∨ -b^{6, 27}_0 c in DIMACS: -9203 9204 -9205 -156 -9206 0 -9203 9204 -9205 -156 -9207 0 -9203 9204 -9205 -156 -9208 0 c 0+1 --> 1 c (-b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ -b^{6, 26}_0 ∧ p_156) -> (-b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ b^{6, 27}_0) c in CNF: c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ -p_156 ∨ -b^{6, 27}_2 c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ -p_156 ∨ -b^{6, 27}_1 c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ -p_156 ∨ b^{6, 27}_0 c in DIMACS: 9203 9204 9205 -156 -9206 0 9203 9204 9205 -156 -9207 0 9203 9204 9205 -156 9208 0 c 1+1 --> 2 c (-b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ b^{6, 26}_0 ∧ p_156) -> (-b^{6, 27}_2 ∧ b^{6, 27}_1 ∧ -b^{6, 27}_0) c in CNF: c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ -p_156 ∨ -b^{6, 27}_2 c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ -p_156 ∨ b^{6, 27}_1 c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ -p_156 ∨ -b^{6, 27}_0 c in DIMACS: 9203 9204 -9205 -156 -9206 0 9203 9204 -9205 -156 9207 0 9203 9204 -9205 -156 -9208 0 c 2+1 --> break c (-b^{6, 26}_2 ∧ b^{6, 26}_1 ∧ -b^{6, 26}_0 ∧ p_156) -> break c in CNF: c b^{6, 26}_2 ∨ -b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ -p_156 ∨ break c in DIMACS: 9203 -9204 9205 -156 1162 0 c 2-1 --> 1 c (-b^{6, 26}_2 ∧ b^{6, 26}_1 ∧ -b^{6, 26}_0 ∧ -p_156) -> (-b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ b^{6, 27}_0) c in CNF: c b^{6, 26}_2 ∨ -b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ p_156 ∨ -b^{6, 27}_2 c b^{6, 26}_2 ∨ -b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ p_156 ∨ -b^{6, 27}_1 c b^{6, 26}_2 ∨ -b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ p_156 ∨ b^{6, 27}_0 c in DIMACS: 9203 -9204 9205 156 -9206 0 9203 -9204 9205 156 -9207 0 9203 -9204 9205 156 9208 0 c 1-1 --> 0 c (-b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ b^{6, 26}_0 ∧ -p_156) -> (-b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ -b^{6, 27}_0) c in CNF: c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ p_156 ∨ -b^{6, 27}_2 c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ p_156 ∨ -b^{6, 27}_1 c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ p_156 ∨ -b^{6, 27}_0 c in DIMACS: 9203 9204 -9205 156 -9206 0 9203 9204 -9205 156 -9207 0 9203 9204 -9205 156 -9208 0 c 0-1 --> -1 c (-b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ -b^{6, 26}_0 ∧ -p_156) -> ( b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ b^{6, 27}_0) c in CNF: c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ p_156 ∨ b^{6, 27}_2 c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ p_156 ∨ -b^{6, 27}_1 c b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ p_156 ∨ b^{6, 27}_0 c in DIMACS: 9203 9204 9205 156 9206 0 9203 9204 9205 156 -9207 0 9203 9204 9205 156 9208 0 c -1-1 --> -2 c ( b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ b^{6, 26}_0 ∧ -p_156) -> ( b^{6, 27}_2 ∧ b^{6, 27}_1 ∧ -b^{6, 27}_0) c in CNF: c -b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ p_156 ∨ b^{6, 27}_2 c -b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ p_156 ∨ b^{6, 27}_1 c -b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ p_156 ∨ -b^{6, 27}_0 c in DIMACS: -9203 9204 -9205 156 9206 0 -9203 9204 -9205 156 9207 0 -9203 9204 -9205 156 -9208 0 c -2-1 --> break c ( b^{6, 26}_2 ∧ b^{6, 26}_1 ∧ -b^{6, 26}_0 ∧ -p_156) -> break c in CNF: c -b^{6, 26}_2 ∨ -b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ p_156 ∨ break c in DIMACS: -9203 -9204 9205 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 26}_2 ∧ -b^{6, 26}_1 ∧ -b^{6, 26}_0 ∧ true) c in CNF: c -b^{6, 26}_2 ∨ b^{6, 26}_1 ∨ b^{6, 26}_0 ∨ false c in DIMACS: -9203 9204 9205 0 c 3 does not represent an automaton state. c -(-b^{6, 26}_2 ∧ b^{6, 26}_1 ∧ b^{6, 26}_0 ∧ true) c in CNF: c b^{6, 26}_2 ∨ -b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ false c in DIMACS: 9203 -9204 -9205 0 c -3 does not represent an automaton state. c -( b^{6, 26}_2 ∧ b^{6, 26}_1 ∧ b^{6, 26}_0 ∧ true) c in CNF: c -b^{6, 26}_2 ∨ -b^{6, 26}_1 ∨ -b^{6, 26}_0 ∨ false c in DIMACS: -9203 -9204 -9205 0 c i = 27 c -2+1 --> -1 c ( b^{6, 27}_2 ∧ b^{6, 27}_1 ∧ -b^{6, 27}_0 ∧ p_162) -> ( b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ b^{6, 28}_0) c in CNF: c -b^{6, 27}_2 ∨ -b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ -p_162 ∨ b^{6, 28}_2 c -b^{6, 27}_2 ∨ -b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ -p_162 ∨ -b^{6, 28}_1 c -b^{6, 27}_2 ∨ -b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ -p_162 ∨ b^{6, 28}_0 c in DIMACS: -9206 -9207 9208 -162 9209 0 -9206 -9207 9208 -162 -9210 0 -9206 -9207 9208 -162 9211 0 c -1+1 --> 0 c ( b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ b^{6, 27}_0 ∧ p_162) -> (-b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ -b^{6, 28}_0) c in CNF: c -b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ -p_162 ∨ -b^{6, 28}_2 c -b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ -p_162 ∨ -b^{6, 28}_1 c -b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ -p_162 ∨ -b^{6, 28}_0 c in DIMACS: -9206 9207 -9208 -162 -9209 0 -9206 9207 -9208 -162 -9210 0 -9206 9207 -9208 -162 -9211 0 c 0+1 --> 1 c (-b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ -b^{6, 27}_0 ∧ p_162) -> (-b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ b^{6, 28}_0) c in CNF: c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ -p_162 ∨ -b^{6, 28}_2 c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ -p_162 ∨ -b^{6, 28}_1 c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ -p_162 ∨ b^{6, 28}_0 c in DIMACS: 9206 9207 9208 -162 -9209 0 9206 9207 9208 -162 -9210 0 9206 9207 9208 -162 9211 0 c 1+1 --> 2 c (-b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ b^{6, 27}_0 ∧ p_162) -> (-b^{6, 28}_2 ∧ b^{6, 28}_1 ∧ -b^{6, 28}_0) c in CNF: c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ -p_162 ∨ -b^{6, 28}_2 c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ -p_162 ∨ b^{6, 28}_1 c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ -p_162 ∨ -b^{6, 28}_0 c in DIMACS: 9206 9207 -9208 -162 -9209 0 9206 9207 -9208 -162 9210 0 9206 9207 -9208 -162 -9211 0 c 2+1 --> break c (-b^{6, 27}_2 ∧ b^{6, 27}_1 ∧ -b^{6, 27}_0 ∧ p_162) -> break c in CNF: c b^{6, 27}_2 ∨ -b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ -p_162 ∨ break c in DIMACS: 9206 -9207 9208 -162 1162 0 c 2-1 --> 1 c (-b^{6, 27}_2 ∧ b^{6, 27}_1 ∧ -b^{6, 27}_0 ∧ -p_162) -> (-b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ b^{6, 28}_0) c in CNF: c b^{6, 27}_2 ∨ -b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ p_162 ∨ -b^{6, 28}_2 c b^{6, 27}_2 ∨ -b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ p_162 ∨ -b^{6, 28}_1 c b^{6, 27}_2 ∨ -b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ p_162 ∨ b^{6, 28}_0 c in DIMACS: 9206 -9207 9208 162 -9209 0 9206 -9207 9208 162 -9210 0 9206 -9207 9208 162 9211 0 c 1-1 --> 0 c (-b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ b^{6, 27}_0 ∧ -p_162) -> (-b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ -b^{6, 28}_0) c in CNF: c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ p_162 ∨ -b^{6, 28}_2 c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ p_162 ∨ -b^{6, 28}_1 c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ p_162 ∨ -b^{6, 28}_0 c in DIMACS: 9206 9207 -9208 162 -9209 0 9206 9207 -9208 162 -9210 0 9206 9207 -9208 162 -9211 0 c 0-1 --> -1 c (-b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ -b^{6, 27}_0 ∧ -p_162) -> ( b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ b^{6, 28}_0) c in CNF: c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ p_162 ∨ b^{6, 28}_2 c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ p_162 ∨ -b^{6, 28}_1 c b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ p_162 ∨ b^{6, 28}_0 c in DIMACS: 9206 9207 9208 162 9209 0 9206 9207 9208 162 -9210 0 9206 9207 9208 162 9211 0 c -1-1 --> -2 c ( b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ b^{6, 27}_0 ∧ -p_162) -> ( b^{6, 28}_2 ∧ b^{6, 28}_1 ∧ -b^{6, 28}_0) c in CNF: c -b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ p_162 ∨ b^{6, 28}_2 c -b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ p_162 ∨ b^{6, 28}_1 c -b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ p_162 ∨ -b^{6, 28}_0 c in DIMACS: -9206 9207 -9208 162 9209 0 -9206 9207 -9208 162 9210 0 -9206 9207 -9208 162 -9211 0 c -2-1 --> break c ( b^{6, 27}_2 ∧ b^{6, 27}_1 ∧ -b^{6, 27}_0 ∧ -p_162) -> break c in CNF: c -b^{6, 27}_2 ∨ -b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ p_162 ∨ break c in DIMACS: -9206 -9207 9208 162 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 27}_2 ∧ -b^{6, 27}_1 ∧ -b^{6, 27}_0 ∧ true) c in CNF: c -b^{6, 27}_2 ∨ b^{6, 27}_1 ∨ b^{6, 27}_0 ∨ false c in DIMACS: -9206 9207 9208 0 c 3 does not represent an automaton state. c -(-b^{6, 27}_2 ∧ b^{6, 27}_1 ∧ b^{6, 27}_0 ∧ true) c in CNF: c b^{6, 27}_2 ∨ -b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ false c in DIMACS: 9206 -9207 -9208 0 c -3 does not represent an automaton state. c -( b^{6, 27}_2 ∧ b^{6, 27}_1 ∧ b^{6, 27}_0 ∧ true) c in CNF: c -b^{6, 27}_2 ∨ -b^{6, 27}_1 ∨ -b^{6, 27}_0 ∨ false c in DIMACS: -9206 -9207 -9208 0 c i = 28 c -2+1 --> -1 c ( b^{6, 28}_2 ∧ b^{6, 28}_1 ∧ -b^{6, 28}_0 ∧ p_168) -> ( b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ b^{6, 29}_0) c in CNF: c -b^{6, 28}_2 ∨ -b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ -p_168 ∨ b^{6, 29}_2 c -b^{6, 28}_2 ∨ -b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ -p_168 ∨ -b^{6, 29}_1 c -b^{6, 28}_2 ∨ -b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ -p_168 ∨ b^{6, 29}_0 c in DIMACS: -9209 -9210 9211 -168 9212 0 -9209 -9210 9211 -168 -9213 0 -9209 -9210 9211 -168 9214 0 c -1+1 --> 0 c ( b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ b^{6, 28}_0 ∧ p_168) -> (-b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ -b^{6, 29}_0) c in CNF: c -b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ -p_168 ∨ -b^{6, 29}_2 c -b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ -p_168 ∨ -b^{6, 29}_1 c -b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ -p_168 ∨ -b^{6, 29}_0 c in DIMACS: -9209 9210 -9211 -168 -9212 0 -9209 9210 -9211 -168 -9213 0 -9209 9210 -9211 -168 -9214 0 c 0+1 --> 1 c (-b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ -b^{6, 28}_0 ∧ p_168) -> (-b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ b^{6, 29}_0) c in CNF: c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ -p_168 ∨ -b^{6, 29}_2 c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ -p_168 ∨ -b^{6, 29}_1 c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ -p_168 ∨ b^{6, 29}_0 c in DIMACS: 9209 9210 9211 -168 -9212 0 9209 9210 9211 -168 -9213 0 9209 9210 9211 -168 9214 0 c 1+1 --> 2 c (-b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ b^{6, 28}_0 ∧ p_168) -> (-b^{6, 29}_2 ∧ b^{6, 29}_1 ∧ -b^{6, 29}_0) c in CNF: c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ -p_168 ∨ -b^{6, 29}_2 c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ -p_168 ∨ b^{6, 29}_1 c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ -p_168 ∨ -b^{6, 29}_0 c in DIMACS: 9209 9210 -9211 -168 -9212 0 9209 9210 -9211 -168 9213 0 9209 9210 -9211 -168 -9214 0 c 2+1 --> break c (-b^{6, 28}_2 ∧ b^{6, 28}_1 ∧ -b^{6, 28}_0 ∧ p_168) -> break c in CNF: c b^{6, 28}_2 ∨ -b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ -p_168 ∨ break c in DIMACS: 9209 -9210 9211 -168 1162 0 c 2-1 --> 1 c (-b^{6, 28}_2 ∧ b^{6, 28}_1 ∧ -b^{6, 28}_0 ∧ -p_168) -> (-b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ b^{6, 29}_0) c in CNF: c b^{6, 28}_2 ∨ -b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ p_168 ∨ -b^{6, 29}_2 c b^{6, 28}_2 ∨ -b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ p_168 ∨ -b^{6, 29}_1 c b^{6, 28}_2 ∨ -b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ p_168 ∨ b^{6, 29}_0 c in DIMACS: 9209 -9210 9211 168 -9212 0 9209 -9210 9211 168 -9213 0 9209 -9210 9211 168 9214 0 c 1-1 --> 0 c (-b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ b^{6, 28}_0 ∧ -p_168) -> (-b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ -b^{6, 29}_0) c in CNF: c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ p_168 ∨ -b^{6, 29}_2 c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ p_168 ∨ -b^{6, 29}_1 c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ p_168 ∨ -b^{6, 29}_0 c in DIMACS: 9209 9210 -9211 168 -9212 0 9209 9210 -9211 168 -9213 0 9209 9210 -9211 168 -9214 0 c 0-1 --> -1 c (-b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ -b^{6, 28}_0 ∧ -p_168) -> ( b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ b^{6, 29}_0) c in CNF: c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ p_168 ∨ b^{6, 29}_2 c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ p_168 ∨ -b^{6, 29}_1 c b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ p_168 ∨ b^{6, 29}_0 c in DIMACS: 9209 9210 9211 168 9212 0 9209 9210 9211 168 -9213 0 9209 9210 9211 168 9214 0 c -1-1 --> -2 c ( b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ b^{6, 28}_0 ∧ -p_168) -> ( b^{6, 29}_2 ∧ b^{6, 29}_1 ∧ -b^{6, 29}_0) c in CNF: c -b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ p_168 ∨ b^{6, 29}_2 c -b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ p_168 ∨ b^{6, 29}_1 c -b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ p_168 ∨ -b^{6, 29}_0 c in DIMACS: -9209 9210 -9211 168 9212 0 -9209 9210 -9211 168 9213 0 -9209 9210 -9211 168 -9214 0 c -2-1 --> break c ( b^{6, 28}_2 ∧ b^{6, 28}_1 ∧ -b^{6, 28}_0 ∧ -p_168) -> break c in CNF: c -b^{6, 28}_2 ∨ -b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ p_168 ∨ break c in DIMACS: -9209 -9210 9211 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 28}_2 ∧ -b^{6, 28}_1 ∧ -b^{6, 28}_0 ∧ true) c in CNF: c -b^{6, 28}_2 ∨ b^{6, 28}_1 ∨ b^{6, 28}_0 ∨ false c in DIMACS: -9209 9210 9211 0 c 3 does not represent an automaton state. c -(-b^{6, 28}_2 ∧ b^{6, 28}_1 ∧ b^{6, 28}_0 ∧ true) c in CNF: c b^{6, 28}_2 ∨ -b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ false c in DIMACS: 9209 -9210 -9211 0 c -3 does not represent an automaton state. c -( b^{6, 28}_2 ∧ b^{6, 28}_1 ∧ b^{6, 28}_0 ∧ true) c in CNF: c -b^{6, 28}_2 ∨ -b^{6, 28}_1 ∨ -b^{6, 28}_0 ∨ false c in DIMACS: -9209 -9210 -9211 0 c i = 29 c -2+1 --> -1 c ( b^{6, 29}_2 ∧ b^{6, 29}_1 ∧ -b^{6, 29}_0 ∧ p_174) -> ( b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ b^{6, 30}_0) c in CNF: c -b^{6, 29}_2 ∨ -b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ -p_174 ∨ b^{6, 30}_2 c -b^{6, 29}_2 ∨ -b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ -p_174 ∨ -b^{6, 30}_1 c -b^{6, 29}_2 ∨ -b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ -p_174 ∨ b^{6, 30}_0 c in DIMACS: -9212 -9213 9214 -174 9215 0 -9212 -9213 9214 -174 -9216 0 -9212 -9213 9214 -174 9217 0 c -1+1 --> 0 c ( b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ b^{6, 29}_0 ∧ p_174) -> (-b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ -b^{6, 30}_0) c in CNF: c -b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ -p_174 ∨ -b^{6, 30}_2 c -b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ -p_174 ∨ -b^{6, 30}_1 c -b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ -p_174 ∨ -b^{6, 30}_0 c in DIMACS: -9212 9213 -9214 -174 -9215 0 -9212 9213 -9214 -174 -9216 0 -9212 9213 -9214 -174 -9217 0 c 0+1 --> 1 c (-b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ -b^{6, 29}_0 ∧ p_174) -> (-b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ b^{6, 30}_0) c in CNF: c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ -p_174 ∨ -b^{6, 30}_2 c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ -p_174 ∨ -b^{6, 30}_1 c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ -p_174 ∨ b^{6, 30}_0 c in DIMACS: 9212 9213 9214 -174 -9215 0 9212 9213 9214 -174 -9216 0 9212 9213 9214 -174 9217 0 c 1+1 --> 2 c (-b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ b^{6, 29}_0 ∧ p_174) -> (-b^{6, 30}_2 ∧ b^{6, 30}_1 ∧ -b^{6, 30}_0) c in CNF: c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ -p_174 ∨ -b^{6, 30}_2 c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ -p_174 ∨ b^{6, 30}_1 c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ -p_174 ∨ -b^{6, 30}_0 c in DIMACS: 9212 9213 -9214 -174 -9215 0 9212 9213 -9214 -174 9216 0 9212 9213 -9214 -174 -9217 0 c 2+1 --> break c (-b^{6, 29}_2 ∧ b^{6, 29}_1 ∧ -b^{6, 29}_0 ∧ p_174) -> break c in CNF: c b^{6, 29}_2 ∨ -b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ -p_174 ∨ break c in DIMACS: 9212 -9213 9214 -174 1162 0 c 2-1 --> 1 c (-b^{6, 29}_2 ∧ b^{6, 29}_1 ∧ -b^{6, 29}_0 ∧ -p_174) -> (-b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ b^{6, 30}_0) c in CNF: c b^{6, 29}_2 ∨ -b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ p_174 ∨ -b^{6, 30}_2 c b^{6, 29}_2 ∨ -b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ p_174 ∨ -b^{6, 30}_1 c b^{6, 29}_2 ∨ -b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ p_174 ∨ b^{6, 30}_0 c in DIMACS: 9212 -9213 9214 174 -9215 0 9212 -9213 9214 174 -9216 0 9212 -9213 9214 174 9217 0 c 1-1 --> 0 c (-b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ b^{6, 29}_0 ∧ -p_174) -> (-b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ -b^{6, 30}_0) c in CNF: c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ p_174 ∨ -b^{6, 30}_2 c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ p_174 ∨ -b^{6, 30}_1 c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ p_174 ∨ -b^{6, 30}_0 c in DIMACS: 9212 9213 -9214 174 -9215 0 9212 9213 -9214 174 -9216 0 9212 9213 -9214 174 -9217 0 c 0-1 --> -1 c (-b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ -b^{6, 29}_0 ∧ -p_174) -> ( b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ b^{6, 30}_0) c in CNF: c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ p_174 ∨ b^{6, 30}_2 c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ p_174 ∨ -b^{6, 30}_1 c b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ p_174 ∨ b^{6, 30}_0 c in DIMACS: 9212 9213 9214 174 9215 0 9212 9213 9214 174 -9216 0 9212 9213 9214 174 9217 0 c -1-1 --> -2 c ( b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ b^{6, 29}_0 ∧ -p_174) -> ( b^{6, 30}_2 ∧ b^{6, 30}_1 ∧ -b^{6, 30}_0) c in CNF: c -b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ p_174 ∨ b^{6, 30}_2 c -b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ p_174 ∨ b^{6, 30}_1 c -b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ p_174 ∨ -b^{6, 30}_0 c in DIMACS: -9212 9213 -9214 174 9215 0 -9212 9213 -9214 174 9216 0 -9212 9213 -9214 174 -9217 0 c -2-1 --> break c ( b^{6, 29}_2 ∧ b^{6, 29}_1 ∧ -b^{6, 29}_0 ∧ -p_174) -> break c in CNF: c -b^{6, 29}_2 ∨ -b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ p_174 ∨ break c in DIMACS: -9212 -9213 9214 174 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 29}_2 ∧ -b^{6, 29}_1 ∧ -b^{6, 29}_0 ∧ true) c in CNF: c -b^{6, 29}_2 ∨ b^{6, 29}_1 ∨ b^{6, 29}_0 ∨ false c in DIMACS: -9212 9213 9214 0 c 3 does not represent an automaton state. c -(-b^{6, 29}_2 ∧ b^{6, 29}_1 ∧ b^{6, 29}_0 ∧ true) c in CNF: c b^{6, 29}_2 ∨ -b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ false c in DIMACS: 9212 -9213 -9214 0 c -3 does not represent an automaton state. c -( b^{6, 29}_2 ∧ b^{6, 29}_1 ∧ b^{6, 29}_0 ∧ true) c in CNF: c -b^{6, 29}_2 ∨ -b^{6, 29}_1 ∨ -b^{6, 29}_0 ∨ false c in DIMACS: -9212 -9213 -9214 0 c i = 30 c -2+1 --> -1 c ( b^{6, 30}_2 ∧ b^{6, 30}_1 ∧ -b^{6, 30}_0 ∧ p_180) -> ( b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ b^{6, 31}_0) c in CNF: c -b^{6, 30}_2 ∨ -b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ -p_180 ∨ b^{6, 31}_2 c -b^{6, 30}_2 ∨ -b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ -p_180 ∨ -b^{6, 31}_1 c -b^{6, 30}_2 ∨ -b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ -p_180 ∨ b^{6, 31}_0 c in DIMACS: -9215 -9216 9217 -180 9218 0 -9215 -9216 9217 -180 -9219 0 -9215 -9216 9217 -180 9220 0 c -1+1 --> 0 c ( b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ b^{6, 30}_0 ∧ p_180) -> (-b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ -b^{6, 31}_0) c in CNF: c -b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ -p_180 ∨ -b^{6, 31}_2 c -b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ -p_180 ∨ -b^{6, 31}_1 c -b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ -p_180 ∨ -b^{6, 31}_0 c in DIMACS: -9215 9216 -9217 -180 -9218 0 -9215 9216 -9217 -180 -9219 0 -9215 9216 -9217 -180 -9220 0 c 0+1 --> 1 c (-b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ -b^{6, 30}_0 ∧ p_180) -> (-b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ b^{6, 31}_0) c in CNF: c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ -p_180 ∨ -b^{6, 31}_2 c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ -p_180 ∨ -b^{6, 31}_1 c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ -p_180 ∨ b^{6, 31}_0 c in DIMACS: 9215 9216 9217 -180 -9218 0 9215 9216 9217 -180 -9219 0 9215 9216 9217 -180 9220 0 c 1+1 --> 2 c (-b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ b^{6, 30}_0 ∧ p_180) -> (-b^{6, 31}_2 ∧ b^{6, 31}_1 ∧ -b^{6, 31}_0) c in CNF: c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ -p_180 ∨ -b^{6, 31}_2 c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ -p_180 ∨ b^{6, 31}_1 c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ -p_180 ∨ -b^{6, 31}_0 c in DIMACS: 9215 9216 -9217 -180 -9218 0 9215 9216 -9217 -180 9219 0 9215 9216 -9217 -180 -9220 0 c 2+1 --> break c (-b^{6, 30}_2 ∧ b^{6, 30}_1 ∧ -b^{6, 30}_0 ∧ p_180) -> break c in CNF: c b^{6, 30}_2 ∨ -b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ -p_180 ∨ break c in DIMACS: 9215 -9216 9217 -180 1162 0 c 2-1 --> 1 c (-b^{6, 30}_2 ∧ b^{6, 30}_1 ∧ -b^{6, 30}_0 ∧ -p_180) -> (-b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ b^{6, 31}_0) c in CNF: c b^{6, 30}_2 ∨ -b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ p_180 ∨ -b^{6, 31}_2 c b^{6, 30}_2 ∨ -b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ p_180 ∨ -b^{6, 31}_1 c b^{6, 30}_2 ∨ -b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ p_180 ∨ b^{6, 31}_0 c in DIMACS: 9215 -9216 9217 180 -9218 0 9215 -9216 9217 180 -9219 0 9215 -9216 9217 180 9220 0 c 1-1 --> 0 c (-b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ b^{6, 30}_0 ∧ -p_180) -> (-b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ -b^{6, 31}_0) c in CNF: c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ p_180 ∨ -b^{6, 31}_2 c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ p_180 ∨ -b^{6, 31}_1 c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ p_180 ∨ -b^{6, 31}_0 c in DIMACS: 9215 9216 -9217 180 -9218 0 9215 9216 -9217 180 -9219 0 9215 9216 -9217 180 -9220 0 c 0-1 --> -1 c (-b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ -b^{6, 30}_0 ∧ -p_180) -> ( b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ b^{6, 31}_0) c in CNF: c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ p_180 ∨ b^{6, 31}_2 c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ p_180 ∨ -b^{6, 31}_1 c b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ p_180 ∨ b^{6, 31}_0 c in DIMACS: 9215 9216 9217 180 9218 0 9215 9216 9217 180 -9219 0 9215 9216 9217 180 9220 0 c -1-1 --> -2 c ( b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ b^{6, 30}_0 ∧ -p_180) -> ( b^{6, 31}_2 ∧ b^{6, 31}_1 ∧ -b^{6, 31}_0) c in CNF: c -b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ p_180 ∨ b^{6, 31}_2 c -b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ p_180 ∨ b^{6, 31}_1 c -b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ p_180 ∨ -b^{6, 31}_0 c in DIMACS: -9215 9216 -9217 180 9218 0 -9215 9216 -9217 180 9219 0 -9215 9216 -9217 180 -9220 0 c -2-1 --> break c ( b^{6, 30}_2 ∧ b^{6, 30}_1 ∧ -b^{6, 30}_0 ∧ -p_180) -> break c in CNF: c -b^{6, 30}_2 ∨ -b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ p_180 ∨ break c in DIMACS: -9215 -9216 9217 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 30}_2 ∧ -b^{6, 30}_1 ∧ -b^{6, 30}_0 ∧ true) c in CNF: c -b^{6, 30}_2 ∨ b^{6, 30}_1 ∨ b^{6, 30}_0 ∨ false c in DIMACS: -9215 9216 9217 0 c 3 does not represent an automaton state. c -(-b^{6, 30}_2 ∧ b^{6, 30}_1 ∧ b^{6, 30}_0 ∧ true) c in CNF: c b^{6, 30}_2 ∨ -b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ false c in DIMACS: 9215 -9216 -9217 0 c -3 does not represent an automaton state. c -( b^{6, 30}_2 ∧ b^{6, 30}_1 ∧ b^{6, 30}_0 ∧ true) c in CNF: c -b^{6, 30}_2 ∨ -b^{6, 30}_1 ∨ -b^{6, 30}_0 ∨ false c in DIMACS: -9215 -9216 -9217 0 c i = 31 c -2+1 --> -1 c ( b^{6, 31}_2 ∧ b^{6, 31}_1 ∧ -b^{6, 31}_0 ∧ p_186) -> ( b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ b^{6, 32}_0) c in CNF: c -b^{6, 31}_2 ∨ -b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ -p_186 ∨ b^{6, 32}_2 c -b^{6, 31}_2 ∨ -b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ -p_186 ∨ -b^{6, 32}_1 c -b^{6, 31}_2 ∨ -b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ -p_186 ∨ b^{6, 32}_0 c in DIMACS: -9218 -9219 9220 -186 9221 0 -9218 -9219 9220 -186 -9222 0 -9218 -9219 9220 -186 9223 0 c -1+1 --> 0 c ( b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ b^{6, 31}_0 ∧ p_186) -> (-b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ -b^{6, 32}_0) c in CNF: c -b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ -p_186 ∨ -b^{6, 32}_2 c -b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ -p_186 ∨ -b^{6, 32}_1 c -b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ -p_186 ∨ -b^{6, 32}_0 c in DIMACS: -9218 9219 -9220 -186 -9221 0 -9218 9219 -9220 -186 -9222 0 -9218 9219 -9220 -186 -9223 0 c 0+1 --> 1 c (-b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ -b^{6, 31}_0 ∧ p_186) -> (-b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ b^{6, 32}_0) c in CNF: c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ -p_186 ∨ -b^{6, 32}_2 c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ -p_186 ∨ -b^{6, 32}_1 c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ -p_186 ∨ b^{6, 32}_0 c in DIMACS: 9218 9219 9220 -186 -9221 0 9218 9219 9220 -186 -9222 0 9218 9219 9220 -186 9223 0 c 1+1 --> 2 c (-b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ b^{6, 31}_0 ∧ p_186) -> (-b^{6, 32}_2 ∧ b^{6, 32}_1 ∧ -b^{6, 32}_0) c in CNF: c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ -p_186 ∨ -b^{6, 32}_2 c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ -p_186 ∨ b^{6, 32}_1 c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ -p_186 ∨ -b^{6, 32}_0 c in DIMACS: 9218 9219 -9220 -186 -9221 0 9218 9219 -9220 -186 9222 0 9218 9219 -9220 -186 -9223 0 c 2+1 --> break c (-b^{6, 31}_2 ∧ b^{6, 31}_1 ∧ -b^{6, 31}_0 ∧ p_186) -> break c in CNF: c b^{6, 31}_2 ∨ -b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ -p_186 ∨ break c in DIMACS: 9218 -9219 9220 -186 1162 0 c 2-1 --> 1 c (-b^{6, 31}_2 ∧ b^{6, 31}_1 ∧ -b^{6, 31}_0 ∧ -p_186) -> (-b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ b^{6, 32}_0) c in CNF: c b^{6, 31}_2 ∨ -b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ p_186 ∨ -b^{6, 32}_2 c b^{6, 31}_2 ∨ -b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ p_186 ∨ -b^{6, 32}_1 c b^{6, 31}_2 ∨ -b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ p_186 ∨ b^{6, 32}_0 c in DIMACS: 9218 -9219 9220 186 -9221 0 9218 -9219 9220 186 -9222 0 9218 -9219 9220 186 9223 0 c 1-1 --> 0 c (-b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ b^{6, 31}_0 ∧ -p_186) -> (-b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ -b^{6, 32}_0) c in CNF: c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ p_186 ∨ -b^{6, 32}_2 c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ p_186 ∨ -b^{6, 32}_1 c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ p_186 ∨ -b^{6, 32}_0 c in DIMACS: 9218 9219 -9220 186 -9221 0 9218 9219 -9220 186 -9222 0 9218 9219 -9220 186 -9223 0 c 0-1 --> -1 c (-b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ -b^{6, 31}_0 ∧ -p_186) -> ( b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ b^{6, 32}_0) c in CNF: c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ p_186 ∨ b^{6, 32}_2 c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ p_186 ∨ -b^{6, 32}_1 c b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ p_186 ∨ b^{6, 32}_0 c in DIMACS: 9218 9219 9220 186 9221 0 9218 9219 9220 186 -9222 0 9218 9219 9220 186 9223 0 c -1-1 --> -2 c ( b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ b^{6, 31}_0 ∧ -p_186) -> ( b^{6, 32}_2 ∧ b^{6, 32}_1 ∧ -b^{6, 32}_0) c in CNF: c -b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ p_186 ∨ b^{6, 32}_2 c -b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ p_186 ∨ b^{6, 32}_1 c -b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ p_186 ∨ -b^{6, 32}_0 c in DIMACS: -9218 9219 -9220 186 9221 0 -9218 9219 -9220 186 9222 0 -9218 9219 -9220 186 -9223 0 c -2-1 --> break c ( b^{6, 31}_2 ∧ b^{6, 31}_1 ∧ -b^{6, 31}_0 ∧ -p_186) -> break c in CNF: c -b^{6, 31}_2 ∨ -b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ p_186 ∨ break c in DIMACS: -9218 -9219 9220 186 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 31}_2 ∧ -b^{6, 31}_1 ∧ -b^{6, 31}_0 ∧ true) c in CNF: c -b^{6, 31}_2 ∨ b^{6, 31}_1 ∨ b^{6, 31}_0 ∨ false c in DIMACS: -9218 9219 9220 0 c 3 does not represent an automaton state. c -(-b^{6, 31}_2 ∧ b^{6, 31}_1 ∧ b^{6, 31}_0 ∧ true) c in CNF: c b^{6, 31}_2 ∨ -b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ false c in DIMACS: 9218 -9219 -9220 0 c -3 does not represent an automaton state. c -( b^{6, 31}_2 ∧ b^{6, 31}_1 ∧ b^{6, 31}_0 ∧ true) c in CNF: c -b^{6, 31}_2 ∨ -b^{6, 31}_1 ∨ -b^{6, 31}_0 ∨ false c in DIMACS: -9218 -9219 -9220 0 c i = 32 c -2+1 --> -1 c ( b^{6, 32}_2 ∧ b^{6, 32}_1 ∧ -b^{6, 32}_0 ∧ p_192) -> ( b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ b^{6, 33}_0) c in CNF: c -b^{6, 32}_2 ∨ -b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ -p_192 ∨ b^{6, 33}_2 c -b^{6, 32}_2 ∨ -b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ -p_192 ∨ -b^{6, 33}_1 c -b^{6, 32}_2 ∨ -b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ -p_192 ∨ b^{6, 33}_0 c in DIMACS: -9221 -9222 9223 -192 9224 0 -9221 -9222 9223 -192 -9225 0 -9221 -9222 9223 -192 9226 0 c -1+1 --> 0 c ( b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ b^{6, 32}_0 ∧ p_192) -> (-b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ -b^{6, 33}_0) c in CNF: c -b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ -p_192 ∨ -b^{6, 33}_2 c -b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ -p_192 ∨ -b^{6, 33}_1 c -b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ -p_192 ∨ -b^{6, 33}_0 c in DIMACS: -9221 9222 -9223 -192 -9224 0 -9221 9222 -9223 -192 -9225 0 -9221 9222 -9223 -192 -9226 0 c 0+1 --> 1 c (-b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ -b^{6, 32}_0 ∧ p_192) -> (-b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ b^{6, 33}_0) c in CNF: c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ -p_192 ∨ -b^{6, 33}_2 c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ -p_192 ∨ -b^{6, 33}_1 c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ -p_192 ∨ b^{6, 33}_0 c in DIMACS: 9221 9222 9223 -192 -9224 0 9221 9222 9223 -192 -9225 0 9221 9222 9223 -192 9226 0 c 1+1 --> 2 c (-b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ b^{6, 32}_0 ∧ p_192) -> (-b^{6, 33}_2 ∧ b^{6, 33}_1 ∧ -b^{6, 33}_0) c in CNF: c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ -p_192 ∨ -b^{6, 33}_2 c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ -p_192 ∨ b^{6, 33}_1 c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ -p_192 ∨ -b^{6, 33}_0 c in DIMACS: 9221 9222 -9223 -192 -9224 0 9221 9222 -9223 -192 9225 0 9221 9222 -9223 -192 -9226 0 c 2+1 --> break c (-b^{6, 32}_2 ∧ b^{6, 32}_1 ∧ -b^{6, 32}_0 ∧ p_192) -> break c in CNF: c b^{6, 32}_2 ∨ -b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ -p_192 ∨ break c in DIMACS: 9221 -9222 9223 -192 1162 0 c 2-1 --> 1 c (-b^{6, 32}_2 ∧ b^{6, 32}_1 ∧ -b^{6, 32}_0 ∧ -p_192) -> (-b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ b^{6, 33}_0) c in CNF: c b^{6, 32}_2 ∨ -b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ p_192 ∨ -b^{6, 33}_2 c b^{6, 32}_2 ∨ -b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ p_192 ∨ -b^{6, 33}_1 c b^{6, 32}_2 ∨ -b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ p_192 ∨ b^{6, 33}_0 c in DIMACS: 9221 -9222 9223 192 -9224 0 9221 -9222 9223 192 -9225 0 9221 -9222 9223 192 9226 0 c 1-1 --> 0 c (-b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ b^{6, 32}_0 ∧ -p_192) -> (-b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ -b^{6, 33}_0) c in CNF: c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ p_192 ∨ -b^{6, 33}_2 c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ p_192 ∨ -b^{6, 33}_1 c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ p_192 ∨ -b^{6, 33}_0 c in DIMACS: 9221 9222 -9223 192 -9224 0 9221 9222 -9223 192 -9225 0 9221 9222 -9223 192 -9226 0 c 0-1 --> -1 c (-b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ -b^{6, 32}_0 ∧ -p_192) -> ( b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ b^{6, 33}_0) c in CNF: c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ p_192 ∨ b^{6, 33}_2 c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ p_192 ∨ -b^{6, 33}_1 c b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ p_192 ∨ b^{6, 33}_0 c in DIMACS: 9221 9222 9223 192 9224 0 9221 9222 9223 192 -9225 0 9221 9222 9223 192 9226 0 c -1-1 --> -2 c ( b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ b^{6, 32}_0 ∧ -p_192) -> ( b^{6, 33}_2 ∧ b^{6, 33}_1 ∧ -b^{6, 33}_0) c in CNF: c -b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ p_192 ∨ b^{6, 33}_2 c -b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ p_192 ∨ b^{6, 33}_1 c -b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ p_192 ∨ -b^{6, 33}_0 c in DIMACS: -9221 9222 -9223 192 9224 0 -9221 9222 -9223 192 9225 0 -9221 9222 -9223 192 -9226 0 c -2-1 --> break c ( b^{6, 32}_2 ∧ b^{6, 32}_1 ∧ -b^{6, 32}_0 ∧ -p_192) -> break c in CNF: c -b^{6, 32}_2 ∨ -b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ p_192 ∨ break c in DIMACS: -9221 -9222 9223 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 32}_2 ∧ -b^{6, 32}_1 ∧ -b^{6, 32}_0 ∧ true) c in CNF: c -b^{6, 32}_2 ∨ b^{6, 32}_1 ∨ b^{6, 32}_0 ∨ false c in DIMACS: -9221 9222 9223 0 c 3 does not represent an automaton state. c -(-b^{6, 32}_2 ∧ b^{6, 32}_1 ∧ b^{6, 32}_0 ∧ true) c in CNF: c b^{6, 32}_2 ∨ -b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ false c in DIMACS: 9221 -9222 -9223 0 c -3 does not represent an automaton state. c -( b^{6, 32}_2 ∧ b^{6, 32}_1 ∧ b^{6, 32}_0 ∧ true) c in CNF: c -b^{6, 32}_2 ∨ -b^{6, 32}_1 ∨ -b^{6, 32}_0 ∨ false c in DIMACS: -9221 -9222 -9223 0 c i = 33 c -2+1 --> -1 c ( b^{6, 33}_2 ∧ b^{6, 33}_1 ∧ -b^{6, 33}_0 ∧ p_198) -> ( b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ b^{6, 34}_0) c in CNF: c -b^{6, 33}_2 ∨ -b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ -p_198 ∨ b^{6, 34}_2 c -b^{6, 33}_2 ∨ -b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ -p_198 ∨ -b^{6, 34}_1 c -b^{6, 33}_2 ∨ -b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ -p_198 ∨ b^{6, 34}_0 c in DIMACS: -9224 -9225 9226 -198 9227 0 -9224 -9225 9226 -198 -9228 0 -9224 -9225 9226 -198 9229 0 c -1+1 --> 0 c ( b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ b^{6, 33}_0 ∧ p_198) -> (-b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ -b^{6, 34}_0) c in CNF: c -b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ -p_198 ∨ -b^{6, 34}_2 c -b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ -p_198 ∨ -b^{6, 34}_1 c -b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ -p_198 ∨ -b^{6, 34}_0 c in DIMACS: -9224 9225 -9226 -198 -9227 0 -9224 9225 -9226 -198 -9228 0 -9224 9225 -9226 -198 -9229 0 c 0+1 --> 1 c (-b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ -b^{6, 33}_0 ∧ p_198) -> (-b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ b^{6, 34}_0) c in CNF: c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ -p_198 ∨ -b^{6, 34}_2 c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ -p_198 ∨ -b^{6, 34}_1 c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ -p_198 ∨ b^{6, 34}_0 c in DIMACS: 9224 9225 9226 -198 -9227 0 9224 9225 9226 -198 -9228 0 9224 9225 9226 -198 9229 0 c 1+1 --> 2 c (-b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ b^{6, 33}_0 ∧ p_198) -> (-b^{6, 34}_2 ∧ b^{6, 34}_1 ∧ -b^{6, 34}_0) c in CNF: c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ -p_198 ∨ -b^{6, 34}_2 c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ -p_198 ∨ b^{6, 34}_1 c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ -p_198 ∨ -b^{6, 34}_0 c in DIMACS: 9224 9225 -9226 -198 -9227 0 9224 9225 -9226 -198 9228 0 9224 9225 -9226 -198 -9229 0 c 2+1 --> break c (-b^{6, 33}_2 ∧ b^{6, 33}_1 ∧ -b^{6, 33}_0 ∧ p_198) -> break c in CNF: c b^{6, 33}_2 ∨ -b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ -p_198 ∨ break c in DIMACS: 9224 -9225 9226 -198 1162 0 c 2-1 --> 1 c (-b^{6, 33}_2 ∧ b^{6, 33}_1 ∧ -b^{6, 33}_0 ∧ -p_198) -> (-b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ b^{6, 34}_0) c in CNF: c b^{6, 33}_2 ∨ -b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ p_198 ∨ -b^{6, 34}_2 c b^{6, 33}_2 ∨ -b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ p_198 ∨ -b^{6, 34}_1 c b^{6, 33}_2 ∨ -b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ p_198 ∨ b^{6, 34}_0 c in DIMACS: 9224 -9225 9226 198 -9227 0 9224 -9225 9226 198 -9228 0 9224 -9225 9226 198 9229 0 c 1-1 --> 0 c (-b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ b^{6, 33}_0 ∧ -p_198) -> (-b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ -b^{6, 34}_0) c in CNF: c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ p_198 ∨ -b^{6, 34}_2 c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ p_198 ∨ -b^{6, 34}_1 c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ p_198 ∨ -b^{6, 34}_0 c in DIMACS: 9224 9225 -9226 198 -9227 0 9224 9225 -9226 198 -9228 0 9224 9225 -9226 198 -9229 0 c 0-1 --> -1 c (-b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ -b^{6, 33}_0 ∧ -p_198) -> ( b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ b^{6, 34}_0) c in CNF: c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ p_198 ∨ b^{6, 34}_2 c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ p_198 ∨ -b^{6, 34}_1 c b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ p_198 ∨ b^{6, 34}_0 c in DIMACS: 9224 9225 9226 198 9227 0 9224 9225 9226 198 -9228 0 9224 9225 9226 198 9229 0 c -1-1 --> -2 c ( b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ b^{6, 33}_0 ∧ -p_198) -> ( b^{6, 34}_2 ∧ b^{6, 34}_1 ∧ -b^{6, 34}_0) c in CNF: c -b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ p_198 ∨ b^{6, 34}_2 c -b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ p_198 ∨ b^{6, 34}_1 c -b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ p_198 ∨ -b^{6, 34}_0 c in DIMACS: -9224 9225 -9226 198 9227 0 -9224 9225 -9226 198 9228 0 -9224 9225 -9226 198 -9229 0 c -2-1 --> break c ( b^{6, 33}_2 ∧ b^{6, 33}_1 ∧ -b^{6, 33}_0 ∧ -p_198) -> break c in CNF: c -b^{6, 33}_2 ∨ -b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ p_198 ∨ break c in DIMACS: -9224 -9225 9226 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 33}_2 ∧ -b^{6, 33}_1 ∧ -b^{6, 33}_0 ∧ true) c in CNF: c -b^{6, 33}_2 ∨ b^{6, 33}_1 ∨ b^{6, 33}_0 ∨ false c in DIMACS: -9224 9225 9226 0 c 3 does not represent an automaton state. c -(-b^{6, 33}_2 ∧ b^{6, 33}_1 ∧ b^{6, 33}_0 ∧ true) c in CNF: c b^{6, 33}_2 ∨ -b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ false c in DIMACS: 9224 -9225 -9226 0 c -3 does not represent an automaton state. c -( b^{6, 33}_2 ∧ b^{6, 33}_1 ∧ b^{6, 33}_0 ∧ true) c in CNF: c -b^{6, 33}_2 ∨ -b^{6, 33}_1 ∨ -b^{6, 33}_0 ∨ false c in DIMACS: -9224 -9225 -9226 0 c i = 34 c -2+1 --> -1 c ( b^{6, 34}_2 ∧ b^{6, 34}_1 ∧ -b^{6, 34}_0 ∧ p_204) -> ( b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ b^{6, 35}_0) c in CNF: c -b^{6, 34}_2 ∨ -b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ -p_204 ∨ b^{6, 35}_2 c -b^{6, 34}_2 ∨ -b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ -p_204 ∨ -b^{6, 35}_1 c -b^{6, 34}_2 ∨ -b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ -p_204 ∨ b^{6, 35}_0 c in DIMACS: -9227 -9228 9229 -204 9230 0 -9227 -9228 9229 -204 -9231 0 -9227 -9228 9229 -204 9232 0 c -1+1 --> 0 c ( b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ b^{6, 34}_0 ∧ p_204) -> (-b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ -b^{6, 35}_0) c in CNF: c -b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ -p_204 ∨ -b^{6, 35}_2 c -b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ -p_204 ∨ -b^{6, 35}_1 c -b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ -p_204 ∨ -b^{6, 35}_0 c in DIMACS: -9227 9228 -9229 -204 -9230 0 -9227 9228 -9229 -204 -9231 0 -9227 9228 -9229 -204 -9232 0 c 0+1 --> 1 c (-b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ -b^{6, 34}_0 ∧ p_204) -> (-b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ b^{6, 35}_0) c in CNF: c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ -p_204 ∨ -b^{6, 35}_2 c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ -p_204 ∨ -b^{6, 35}_1 c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ -p_204 ∨ b^{6, 35}_0 c in DIMACS: 9227 9228 9229 -204 -9230 0 9227 9228 9229 -204 -9231 0 9227 9228 9229 -204 9232 0 c 1+1 --> 2 c (-b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ b^{6, 34}_0 ∧ p_204) -> (-b^{6, 35}_2 ∧ b^{6, 35}_1 ∧ -b^{6, 35}_0) c in CNF: c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ -p_204 ∨ -b^{6, 35}_2 c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ -p_204 ∨ b^{6, 35}_1 c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ -p_204 ∨ -b^{6, 35}_0 c in DIMACS: 9227 9228 -9229 -204 -9230 0 9227 9228 -9229 -204 9231 0 9227 9228 -9229 -204 -9232 0 c 2+1 --> break c (-b^{6, 34}_2 ∧ b^{6, 34}_1 ∧ -b^{6, 34}_0 ∧ p_204) -> break c in CNF: c b^{6, 34}_2 ∨ -b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ -p_204 ∨ break c in DIMACS: 9227 -9228 9229 -204 1162 0 c 2-1 --> 1 c (-b^{6, 34}_2 ∧ b^{6, 34}_1 ∧ -b^{6, 34}_0 ∧ -p_204) -> (-b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ b^{6, 35}_0) c in CNF: c b^{6, 34}_2 ∨ -b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ p_204 ∨ -b^{6, 35}_2 c b^{6, 34}_2 ∨ -b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ p_204 ∨ -b^{6, 35}_1 c b^{6, 34}_2 ∨ -b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ p_204 ∨ b^{6, 35}_0 c in DIMACS: 9227 -9228 9229 204 -9230 0 9227 -9228 9229 204 -9231 0 9227 -9228 9229 204 9232 0 c 1-1 --> 0 c (-b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ b^{6, 34}_0 ∧ -p_204) -> (-b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ -b^{6, 35}_0) c in CNF: c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ p_204 ∨ -b^{6, 35}_2 c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ p_204 ∨ -b^{6, 35}_1 c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ p_204 ∨ -b^{6, 35}_0 c in DIMACS: 9227 9228 -9229 204 -9230 0 9227 9228 -9229 204 -9231 0 9227 9228 -9229 204 -9232 0 c 0-1 --> -1 c (-b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ -b^{6, 34}_0 ∧ -p_204) -> ( b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ b^{6, 35}_0) c in CNF: c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ p_204 ∨ b^{6, 35}_2 c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ p_204 ∨ -b^{6, 35}_1 c b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ p_204 ∨ b^{6, 35}_0 c in DIMACS: 9227 9228 9229 204 9230 0 9227 9228 9229 204 -9231 0 9227 9228 9229 204 9232 0 c -1-1 --> -2 c ( b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ b^{6, 34}_0 ∧ -p_204) -> ( b^{6, 35}_2 ∧ b^{6, 35}_1 ∧ -b^{6, 35}_0) c in CNF: c -b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ p_204 ∨ b^{6, 35}_2 c -b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ p_204 ∨ b^{6, 35}_1 c -b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ p_204 ∨ -b^{6, 35}_0 c in DIMACS: -9227 9228 -9229 204 9230 0 -9227 9228 -9229 204 9231 0 -9227 9228 -9229 204 -9232 0 c -2-1 --> break c ( b^{6, 34}_2 ∧ b^{6, 34}_1 ∧ -b^{6, 34}_0 ∧ -p_204) -> break c in CNF: c -b^{6, 34}_2 ∨ -b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ p_204 ∨ break c in DIMACS: -9227 -9228 9229 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 34}_2 ∧ -b^{6, 34}_1 ∧ -b^{6, 34}_0 ∧ true) c in CNF: c -b^{6, 34}_2 ∨ b^{6, 34}_1 ∨ b^{6, 34}_0 ∨ false c in DIMACS: -9227 9228 9229 0 c 3 does not represent an automaton state. c -(-b^{6, 34}_2 ∧ b^{6, 34}_1 ∧ b^{6, 34}_0 ∧ true) c in CNF: c b^{6, 34}_2 ∨ -b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ false c in DIMACS: 9227 -9228 -9229 0 c -3 does not represent an automaton state. c -( b^{6, 34}_2 ∧ b^{6, 34}_1 ∧ b^{6, 34}_0 ∧ true) c in CNF: c -b^{6, 34}_2 ∨ -b^{6, 34}_1 ∨ -b^{6, 34}_0 ∨ false c in DIMACS: -9227 -9228 -9229 0 c i = 35 c -2+1 --> -1 c ( b^{6, 35}_2 ∧ b^{6, 35}_1 ∧ -b^{6, 35}_0 ∧ p_210) -> ( b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ b^{6, 36}_0) c in CNF: c -b^{6, 35}_2 ∨ -b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ -p_210 ∨ b^{6, 36}_2 c -b^{6, 35}_2 ∨ -b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ -p_210 ∨ -b^{6, 36}_1 c -b^{6, 35}_2 ∨ -b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ -p_210 ∨ b^{6, 36}_0 c in DIMACS: -9230 -9231 9232 -210 9233 0 -9230 -9231 9232 -210 -9234 0 -9230 -9231 9232 -210 9235 0 c -1+1 --> 0 c ( b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ b^{6, 35}_0 ∧ p_210) -> (-b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ -b^{6, 36}_0) c in CNF: c -b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ -p_210 ∨ -b^{6, 36}_2 c -b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ -p_210 ∨ -b^{6, 36}_1 c -b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ -p_210 ∨ -b^{6, 36}_0 c in DIMACS: -9230 9231 -9232 -210 -9233 0 -9230 9231 -9232 -210 -9234 0 -9230 9231 -9232 -210 -9235 0 c 0+1 --> 1 c (-b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ -b^{6, 35}_0 ∧ p_210) -> (-b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ b^{6, 36}_0) c in CNF: c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ -p_210 ∨ -b^{6, 36}_2 c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ -p_210 ∨ -b^{6, 36}_1 c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ -p_210 ∨ b^{6, 36}_0 c in DIMACS: 9230 9231 9232 -210 -9233 0 9230 9231 9232 -210 -9234 0 9230 9231 9232 -210 9235 0 c 1+1 --> 2 c (-b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ b^{6, 35}_0 ∧ p_210) -> (-b^{6, 36}_2 ∧ b^{6, 36}_1 ∧ -b^{6, 36}_0) c in CNF: c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ -p_210 ∨ -b^{6, 36}_2 c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ -p_210 ∨ b^{6, 36}_1 c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ -p_210 ∨ -b^{6, 36}_0 c in DIMACS: 9230 9231 -9232 -210 -9233 0 9230 9231 -9232 -210 9234 0 9230 9231 -9232 -210 -9235 0 c 2+1 --> break c (-b^{6, 35}_2 ∧ b^{6, 35}_1 ∧ -b^{6, 35}_0 ∧ p_210) -> break c in CNF: c b^{6, 35}_2 ∨ -b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ -p_210 ∨ break c in DIMACS: 9230 -9231 9232 -210 1162 0 c 2-1 --> 1 c (-b^{6, 35}_2 ∧ b^{6, 35}_1 ∧ -b^{6, 35}_0 ∧ -p_210) -> (-b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ b^{6, 36}_0) c in CNF: c b^{6, 35}_2 ∨ -b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ p_210 ∨ -b^{6, 36}_2 c b^{6, 35}_2 ∨ -b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ p_210 ∨ -b^{6, 36}_1 c b^{6, 35}_2 ∨ -b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ p_210 ∨ b^{6, 36}_0 c in DIMACS: 9230 -9231 9232 210 -9233 0 9230 -9231 9232 210 -9234 0 9230 -9231 9232 210 9235 0 c 1-1 --> 0 c (-b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ b^{6, 35}_0 ∧ -p_210) -> (-b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ -b^{6, 36}_0) c in CNF: c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ p_210 ∨ -b^{6, 36}_2 c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ p_210 ∨ -b^{6, 36}_1 c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ p_210 ∨ -b^{6, 36}_0 c in DIMACS: 9230 9231 -9232 210 -9233 0 9230 9231 -9232 210 -9234 0 9230 9231 -9232 210 -9235 0 c 0-1 --> -1 c (-b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ -b^{6, 35}_0 ∧ -p_210) -> ( b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ b^{6, 36}_0) c in CNF: c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ p_210 ∨ b^{6, 36}_2 c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ p_210 ∨ -b^{6, 36}_1 c b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ p_210 ∨ b^{6, 36}_0 c in DIMACS: 9230 9231 9232 210 9233 0 9230 9231 9232 210 -9234 0 9230 9231 9232 210 9235 0 c -1-1 --> -2 c ( b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ b^{6, 35}_0 ∧ -p_210) -> ( b^{6, 36}_2 ∧ b^{6, 36}_1 ∧ -b^{6, 36}_0) c in CNF: c -b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ p_210 ∨ b^{6, 36}_2 c -b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ p_210 ∨ b^{6, 36}_1 c -b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ p_210 ∨ -b^{6, 36}_0 c in DIMACS: -9230 9231 -9232 210 9233 0 -9230 9231 -9232 210 9234 0 -9230 9231 -9232 210 -9235 0 c -2-1 --> break c ( b^{6, 35}_2 ∧ b^{6, 35}_1 ∧ -b^{6, 35}_0 ∧ -p_210) -> break c in CNF: c -b^{6, 35}_2 ∨ -b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ p_210 ∨ break c in DIMACS: -9230 -9231 9232 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 35}_2 ∧ -b^{6, 35}_1 ∧ -b^{6, 35}_0 ∧ true) c in CNF: c -b^{6, 35}_2 ∨ b^{6, 35}_1 ∨ b^{6, 35}_0 ∨ false c in DIMACS: -9230 9231 9232 0 c 3 does not represent an automaton state. c -(-b^{6, 35}_2 ∧ b^{6, 35}_1 ∧ b^{6, 35}_0 ∧ true) c in CNF: c b^{6, 35}_2 ∨ -b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ false c in DIMACS: 9230 -9231 -9232 0 c -3 does not represent an automaton state. c -( b^{6, 35}_2 ∧ b^{6, 35}_1 ∧ b^{6, 35}_0 ∧ true) c in CNF: c -b^{6, 35}_2 ∨ -b^{6, 35}_1 ∨ -b^{6, 35}_0 ∨ false c in DIMACS: -9230 -9231 -9232 0 c i = 36 c -2+1 --> -1 c ( b^{6, 36}_2 ∧ b^{6, 36}_1 ∧ -b^{6, 36}_0 ∧ p_216) -> ( b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ b^{6, 37}_0) c in CNF: c -b^{6, 36}_2 ∨ -b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ -p_216 ∨ b^{6, 37}_2 c -b^{6, 36}_2 ∨ -b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ -p_216 ∨ -b^{6, 37}_1 c -b^{6, 36}_2 ∨ -b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ -p_216 ∨ b^{6, 37}_0 c in DIMACS: -9233 -9234 9235 -216 9236 0 -9233 -9234 9235 -216 -9237 0 -9233 -9234 9235 -216 9238 0 c -1+1 --> 0 c ( b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ b^{6, 36}_0 ∧ p_216) -> (-b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ -b^{6, 37}_0) c in CNF: c -b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ -p_216 ∨ -b^{6, 37}_2 c -b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ -p_216 ∨ -b^{6, 37}_1 c -b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ -p_216 ∨ -b^{6, 37}_0 c in DIMACS: -9233 9234 -9235 -216 -9236 0 -9233 9234 -9235 -216 -9237 0 -9233 9234 -9235 -216 -9238 0 c 0+1 --> 1 c (-b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ -b^{6, 36}_0 ∧ p_216) -> (-b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ b^{6, 37}_0) c in CNF: c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ -p_216 ∨ -b^{6, 37}_2 c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ -p_216 ∨ -b^{6, 37}_1 c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ -p_216 ∨ b^{6, 37}_0 c in DIMACS: 9233 9234 9235 -216 -9236 0 9233 9234 9235 -216 -9237 0 9233 9234 9235 -216 9238 0 c 1+1 --> 2 c (-b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ b^{6, 36}_0 ∧ p_216) -> (-b^{6, 37}_2 ∧ b^{6, 37}_1 ∧ -b^{6, 37}_0) c in CNF: c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ -p_216 ∨ -b^{6, 37}_2 c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ -p_216 ∨ b^{6, 37}_1 c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ -p_216 ∨ -b^{6, 37}_0 c in DIMACS: 9233 9234 -9235 -216 -9236 0 9233 9234 -9235 -216 9237 0 9233 9234 -9235 -216 -9238 0 c 2+1 --> break c (-b^{6, 36}_2 ∧ b^{6, 36}_1 ∧ -b^{6, 36}_0 ∧ p_216) -> break c in CNF: c b^{6, 36}_2 ∨ -b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ -p_216 ∨ break c in DIMACS: 9233 -9234 9235 -216 1162 0 c 2-1 --> 1 c (-b^{6, 36}_2 ∧ b^{6, 36}_1 ∧ -b^{6, 36}_0 ∧ -p_216) -> (-b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ b^{6, 37}_0) c in CNF: c b^{6, 36}_2 ∨ -b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ p_216 ∨ -b^{6, 37}_2 c b^{6, 36}_2 ∨ -b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ p_216 ∨ -b^{6, 37}_1 c b^{6, 36}_2 ∨ -b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ p_216 ∨ b^{6, 37}_0 c in DIMACS: 9233 -9234 9235 216 -9236 0 9233 -9234 9235 216 -9237 0 9233 -9234 9235 216 9238 0 c 1-1 --> 0 c (-b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ b^{6, 36}_0 ∧ -p_216) -> (-b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ -b^{6, 37}_0) c in CNF: c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ p_216 ∨ -b^{6, 37}_2 c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ p_216 ∨ -b^{6, 37}_1 c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ p_216 ∨ -b^{6, 37}_0 c in DIMACS: 9233 9234 -9235 216 -9236 0 9233 9234 -9235 216 -9237 0 9233 9234 -9235 216 -9238 0 c 0-1 --> -1 c (-b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ -b^{6, 36}_0 ∧ -p_216) -> ( b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ b^{6, 37}_0) c in CNF: c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ p_216 ∨ b^{6, 37}_2 c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ p_216 ∨ -b^{6, 37}_1 c b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ p_216 ∨ b^{6, 37}_0 c in DIMACS: 9233 9234 9235 216 9236 0 9233 9234 9235 216 -9237 0 9233 9234 9235 216 9238 0 c -1-1 --> -2 c ( b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ b^{6, 36}_0 ∧ -p_216) -> ( b^{6, 37}_2 ∧ b^{6, 37}_1 ∧ -b^{6, 37}_0) c in CNF: c -b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ p_216 ∨ b^{6, 37}_2 c -b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ p_216 ∨ b^{6, 37}_1 c -b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ p_216 ∨ -b^{6, 37}_0 c in DIMACS: -9233 9234 -9235 216 9236 0 -9233 9234 -9235 216 9237 0 -9233 9234 -9235 216 -9238 0 c -2-1 --> break c ( b^{6, 36}_2 ∧ b^{6, 36}_1 ∧ -b^{6, 36}_0 ∧ -p_216) -> break c in CNF: c -b^{6, 36}_2 ∨ -b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ p_216 ∨ break c in DIMACS: -9233 -9234 9235 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 36}_2 ∧ -b^{6, 36}_1 ∧ -b^{6, 36}_0 ∧ true) c in CNF: c -b^{6, 36}_2 ∨ b^{6, 36}_1 ∨ b^{6, 36}_0 ∨ false c in DIMACS: -9233 9234 9235 0 c 3 does not represent an automaton state. c -(-b^{6, 36}_2 ∧ b^{6, 36}_1 ∧ b^{6, 36}_0 ∧ true) c in CNF: c b^{6, 36}_2 ∨ -b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ false c in DIMACS: 9233 -9234 -9235 0 c -3 does not represent an automaton state. c -( b^{6, 36}_2 ∧ b^{6, 36}_1 ∧ b^{6, 36}_0 ∧ true) c in CNF: c -b^{6, 36}_2 ∨ -b^{6, 36}_1 ∨ -b^{6, 36}_0 ∨ false c in DIMACS: -9233 -9234 -9235 0 c i = 37 c -2+1 --> -1 c ( b^{6, 37}_2 ∧ b^{6, 37}_1 ∧ -b^{6, 37}_0 ∧ p_222) -> ( b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ b^{6, 38}_0) c in CNF: c -b^{6, 37}_2 ∨ -b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ -p_222 ∨ b^{6, 38}_2 c -b^{6, 37}_2 ∨ -b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ -p_222 ∨ -b^{6, 38}_1 c -b^{6, 37}_2 ∨ -b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ -p_222 ∨ b^{6, 38}_0 c in DIMACS: -9236 -9237 9238 -222 9239 0 -9236 -9237 9238 -222 -9240 0 -9236 -9237 9238 -222 9241 0 c -1+1 --> 0 c ( b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ b^{6, 37}_0 ∧ p_222) -> (-b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ -b^{6, 38}_0) c in CNF: c -b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ -p_222 ∨ -b^{6, 38}_2 c -b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ -p_222 ∨ -b^{6, 38}_1 c -b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ -p_222 ∨ -b^{6, 38}_0 c in DIMACS: -9236 9237 -9238 -222 -9239 0 -9236 9237 -9238 -222 -9240 0 -9236 9237 -9238 -222 -9241 0 c 0+1 --> 1 c (-b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ -b^{6, 37}_0 ∧ p_222) -> (-b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ b^{6, 38}_0) c in CNF: c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ -p_222 ∨ -b^{6, 38}_2 c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ -p_222 ∨ -b^{6, 38}_1 c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ -p_222 ∨ b^{6, 38}_0 c in DIMACS: 9236 9237 9238 -222 -9239 0 9236 9237 9238 -222 -9240 0 9236 9237 9238 -222 9241 0 c 1+1 --> 2 c (-b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ b^{6, 37}_0 ∧ p_222) -> (-b^{6, 38}_2 ∧ b^{6, 38}_1 ∧ -b^{6, 38}_0) c in CNF: c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ -p_222 ∨ -b^{6, 38}_2 c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ -p_222 ∨ b^{6, 38}_1 c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ -p_222 ∨ -b^{6, 38}_0 c in DIMACS: 9236 9237 -9238 -222 -9239 0 9236 9237 -9238 -222 9240 0 9236 9237 -9238 -222 -9241 0 c 2+1 --> break c (-b^{6, 37}_2 ∧ b^{6, 37}_1 ∧ -b^{6, 37}_0 ∧ p_222) -> break c in CNF: c b^{6, 37}_2 ∨ -b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ -p_222 ∨ break c in DIMACS: 9236 -9237 9238 -222 1162 0 c 2-1 --> 1 c (-b^{6, 37}_2 ∧ b^{6, 37}_1 ∧ -b^{6, 37}_0 ∧ -p_222) -> (-b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ b^{6, 38}_0) c in CNF: c b^{6, 37}_2 ∨ -b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ p_222 ∨ -b^{6, 38}_2 c b^{6, 37}_2 ∨ -b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ p_222 ∨ -b^{6, 38}_1 c b^{6, 37}_2 ∨ -b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ p_222 ∨ b^{6, 38}_0 c in DIMACS: 9236 -9237 9238 222 -9239 0 9236 -9237 9238 222 -9240 0 9236 -9237 9238 222 9241 0 c 1-1 --> 0 c (-b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ b^{6, 37}_0 ∧ -p_222) -> (-b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ -b^{6, 38}_0) c in CNF: c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ p_222 ∨ -b^{6, 38}_2 c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ p_222 ∨ -b^{6, 38}_1 c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ p_222 ∨ -b^{6, 38}_0 c in DIMACS: 9236 9237 -9238 222 -9239 0 9236 9237 -9238 222 -9240 0 9236 9237 -9238 222 -9241 0 c 0-1 --> -1 c (-b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ -b^{6, 37}_0 ∧ -p_222) -> ( b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ b^{6, 38}_0) c in CNF: c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ p_222 ∨ b^{6, 38}_2 c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ p_222 ∨ -b^{6, 38}_1 c b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ p_222 ∨ b^{6, 38}_0 c in DIMACS: 9236 9237 9238 222 9239 0 9236 9237 9238 222 -9240 0 9236 9237 9238 222 9241 0 c -1-1 --> -2 c ( b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ b^{6, 37}_0 ∧ -p_222) -> ( b^{6, 38}_2 ∧ b^{6, 38}_1 ∧ -b^{6, 38}_0) c in CNF: c -b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ p_222 ∨ b^{6, 38}_2 c -b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ p_222 ∨ b^{6, 38}_1 c -b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ p_222 ∨ -b^{6, 38}_0 c in DIMACS: -9236 9237 -9238 222 9239 0 -9236 9237 -9238 222 9240 0 -9236 9237 -9238 222 -9241 0 c -2-1 --> break c ( b^{6, 37}_2 ∧ b^{6, 37}_1 ∧ -b^{6, 37}_0 ∧ -p_222) -> break c in CNF: c -b^{6, 37}_2 ∨ -b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ p_222 ∨ break c in DIMACS: -9236 -9237 9238 222 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 37}_2 ∧ -b^{6, 37}_1 ∧ -b^{6, 37}_0 ∧ true) c in CNF: c -b^{6, 37}_2 ∨ b^{6, 37}_1 ∨ b^{6, 37}_0 ∨ false c in DIMACS: -9236 9237 9238 0 c 3 does not represent an automaton state. c -(-b^{6, 37}_2 ∧ b^{6, 37}_1 ∧ b^{6, 37}_0 ∧ true) c in CNF: c b^{6, 37}_2 ∨ -b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ false c in DIMACS: 9236 -9237 -9238 0 c -3 does not represent an automaton state. c -( b^{6, 37}_2 ∧ b^{6, 37}_1 ∧ b^{6, 37}_0 ∧ true) c in CNF: c -b^{6, 37}_2 ∨ -b^{6, 37}_1 ∨ -b^{6, 37}_0 ∨ false c in DIMACS: -9236 -9237 -9238 0 c i = 38 c -2+1 --> -1 c ( b^{6, 38}_2 ∧ b^{6, 38}_1 ∧ -b^{6, 38}_0 ∧ p_228) -> ( b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ b^{6, 39}_0) c in CNF: c -b^{6, 38}_2 ∨ -b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ -p_228 ∨ b^{6, 39}_2 c -b^{6, 38}_2 ∨ -b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ -p_228 ∨ -b^{6, 39}_1 c -b^{6, 38}_2 ∨ -b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ -p_228 ∨ b^{6, 39}_0 c in DIMACS: -9239 -9240 9241 -228 9242 0 -9239 -9240 9241 -228 -9243 0 -9239 -9240 9241 -228 9244 0 c -1+1 --> 0 c ( b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ b^{6, 38}_0 ∧ p_228) -> (-b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ -b^{6, 39}_0) c in CNF: c -b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ -p_228 ∨ -b^{6, 39}_2 c -b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ -p_228 ∨ -b^{6, 39}_1 c -b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ -p_228 ∨ -b^{6, 39}_0 c in DIMACS: -9239 9240 -9241 -228 -9242 0 -9239 9240 -9241 -228 -9243 0 -9239 9240 -9241 -228 -9244 0 c 0+1 --> 1 c (-b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ -b^{6, 38}_0 ∧ p_228) -> (-b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ b^{6, 39}_0) c in CNF: c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ -p_228 ∨ -b^{6, 39}_2 c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ -p_228 ∨ -b^{6, 39}_1 c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ -p_228 ∨ b^{6, 39}_0 c in DIMACS: 9239 9240 9241 -228 -9242 0 9239 9240 9241 -228 -9243 0 9239 9240 9241 -228 9244 0 c 1+1 --> 2 c (-b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ b^{6, 38}_0 ∧ p_228) -> (-b^{6, 39}_2 ∧ b^{6, 39}_1 ∧ -b^{6, 39}_0) c in CNF: c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ -p_228 ∨ -b^{6, 39}_2 c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ -p_228 ∨ b^{6, 39}_1 c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ -p_228 ∨ -b^{6, 39}_0 c in DIMACS: 9239 9240 -9241 -228 -9242 0 9239 9240 -9241 -228 9243 0 9239 9240 -9241 -228 -9244 0 c 2+1 --> break c (-b^{6, 38}_2 ∧ b^{6, 38}_1 ∧ -b^{6, 38}_0 ∧ p_228) -> break c in CNF: c b^{6, 38}_2 ∨ -b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ -p_228 ∨ break c in DIMACS: 9239 -9240 9241 -228 1162 0 c 2-1 --> 1 c (-b^{6, 38}_2 ∧ b^{6, 38}_1 ∧ -b^{6, 38}_0 ∧ -p_228) -> (-b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ b^{6, 39}_0) c in CNF: c b^{6, 38}_2 ∨ -b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ p_228 ∨ -b^{6, 39}_2 c b^{6, 38}_2 ∨ -b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ p_228 ∨ -b^{6, 39}_1 c b^{6, 38}_2 ∨ -b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ p_228 ∨ b^{6, 39}_0 c in DIMACS: 9239 -9240 9241 228 -9242 0 9239 -9240 9241 228 -9243 0 9239 -9240 9241 228 9244 0 c 1-1 --> 0 c (-b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ b^{6, 38}_0 ∧ -p_228) -> (-b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ -b^{6, 39}_0) c in CNF: c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ p_228 ∨ -b^{6, 39}_2 c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ p_228 ∨ -b^{6, 39}_1 c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ p_228 ∨ -b^{6, 39}_0 c in DIMACS: 9239 9240 -9241 228 -9242 0 9239 9240 -9241 228 -9243 0 9239 9240 -9241 228 -9244 0 c 0-1 --> -1 c (-b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ -b^{6, 38}_0 ∧ -p_228) -> ( b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ b^{6, 39}_0) c in CNF: c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ p_228 ∨ b^{6, 39}_2 c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ p_228 ∨ -b^{6, 39}_1 c b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ p_228 ∨ b^{6, 39}_0 c in DIMACS: 9239 9240 9241 228 9242 0 9239 9240 9241 228 -9243 0 9239 9240 9241 228 9244 0 c -1-1 --> -2 c ( b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ b^{6, 38}_0 ∧ -p_228) -> ( b^{6, 39}_2 ∧ b^{6, 39}_1 ∧ -b^{6, 39}_0) c in CNF: c -b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ p_228 ∨ b^{6, 39}_2 c -b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ p_228 ∨ b^{6, 39}_1 c -b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ p_228 ∨ -b^{6, 39}_0 c in DIMACS: -9239 9240 -9241 228 9242 0 -9239 9240 -9241 228 9243 0 -9239 9240 -9241 228 -9244 0 c -2-1 --> break c ( b^{6, 38}_2 ∧ b^{6, 38}_1 ∧ -b^{6, 38}_0 ∧ -p_228) -> break c in CNF: c -b^{6, 38}_2 ∨ -b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ p_228 ∨ break c in DIMACS: -9239 -9240 9241 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 38}_2 ∧ -b^{6, 38}_1 ∧ -b^{6, 38}_0 ∧ true) c in CNF: c -b^{6, 38}_2 ∨ b^{6, 38}_1 ∨ b^{6, 38}_0 ∨ false c in DIMACS: -9239 9240 9241 0 c 3 does not represent an automaton state. c -(-b^{6, 38}_2 ∧ b^{6, 38}_1 ∧ b^{6, 38}_0 ∧ true) c in CNF: c b^{6, 38}_2 ∨ -b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ false c in DIMACS: 9239 -9240 -9241 0 c -3 does not represent an automaton state. c -( b^{6, 38}_2 ∧ b^{6, 38}_1 ∧ b^{6, 38}_0 ∧ true) c in CNF: c -b^{6, 38}_2 ∨ -b^{6, 38}_1 ∨ -b^{6, 38}_0 ∨ false c in DIMACS: -9239 -9240 -9241 0 c i = 39 c -2+1 --> -1 c ( b^{6, 39}_2 ∧ b^{6, 39}_1 ∧ -b^{6, 39}_0 ∧ p_234) -> ( b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ b^{6, 40}_0) c in CNF: c -b^{6, 39}_2 ∨ -b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ -p_234 ∨ b^{6, 40}_2 c -b^{6, 39}_2 ∨ -b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ -p_234 ∨ -b^{6, 40}_1 c -b^{6, 39}_2 ∨ -b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ -p_234 ∨ b^{6, 40}_0 c in DIMACS: -9242 -9243 9244 -234 9245 0 -9242 -9243 9244 -234 -9246 0 -9242 -9243 9244 -234 9247 0 c -1+1 --> 0 c ( b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ b^{6, 39}_0 ∧ p_234) -> (-b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ -b^{6, 40}_0) c in CNF: c -b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ -p_234 ∨ -b^{6, 40}_2 c -b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ -p_234 ∨ -b^{6, 40}_1 c -b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ -p_234 ∨ -b^{6, 40}_0 c in DIMACS: -9242 9243 -9244 -234 -9245 0 -9242 9243 -9244 -234 -9246 0 -9242 9243 -9244 -234 -9247 0 c 0+1 --> 1 c (-b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ -b^{6, 39}_0 ∧ p_234) -> (-b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ b^{6, 40}_0) c in CNF: c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ -p_234 ∨ -b^{6, 40}_2 c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ -p_234 ∨ -b^{6, 40}_1 c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ -p_234 ∨ b^{6, 40}_0 c in DIMACS: 9242 9243 9244 -234 -9245 0 9242 9243 9244 -234 -9246 0 9242 9243 9244 -234 9247 0 c 1+1 --> 2 c (-b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ b^{6, 39}_0 ∧ p_234) -> (-b^{6, 40}_2 ∧ b^{6, 40}_1 ∧ -b^{6, 40}_0) c in CNF: c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ -p_234 ∨ -b^{6, 40}_2 c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ -p_234 ∨ b^{6, 40}_1 c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ -p_234 ∨ -b^{6, 40}_0 c in DIMACS: 9242 9243 -9244 -234 -9245 0 9242 9243 -9244 -234 9246 0 9242 9243 -9244 -234 -9247 0 c 2+1 --> break c (-b^{6, 39}_2 ∧ b^{6, 39}_1 ∧ -b^{6, 39}_0 ∧ p_234) -> break c in CNF: c b^{6, 39}_2 ∨ -b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ -p_234 ∨ break c in DIMACS: 9242 -9243 9244 -234 1162 0 c 2-1 --> 1 c (-b^{6, 39}_2 ∧ b^{6, 39}_1 ∧ -b^{6, 39}_0 ∧ -p_234) -> (-b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ b^{6, 40}_0) c in CNF: c b^{6, 39}_2 ∨ -b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ p_234 ∨ -b^{6, 40}_2 c b^{6, 39}_2 ∨ -b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ p_234 ∨ -b^{6, 40}_1 c b^{6, 39}_2 ∨ -b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ p_234 ∨ b^{6, 40}_0 c in DIMACS: 9242 -9243 9244 234 -9245 0 9242 -9243 9244 234 -9246 0 9242 -9243 9244 234 9247 0 c 1-1 --> 0 c (-b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ b^{6, 39}_0 ∧ -p_234) -> (-b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ -b^{6, 40}_0) c in CNF: c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ p_234 ∨ -b^{6, 40}_2 c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ p_234 ∨ -b^{6, 40}_1 c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ p_234 ∨ -b^{6, 40}_0 c in DIMACS: 9242 9243 -9244 234 -9245 0 9242 9243 -9244 234 -9246 0 9242 9243 -9244 234 -9247 0 c 0-1 --> -1 c (-b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ -b^{6, 39}_0 ∧ -p_234) -> ( b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ b^{6, 40}_0) c in CNF: c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ p_234 ∨ b^{6, 40}_2 c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ p_234 ∨ -b^{6, 40}_1 c b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ p_234 ∨ b^{6, 40}_0 c in DIMACS: 9242 9243 9244 234 9245 0 9242 9243 9244 234 -9246 0 9242 9243 9244 234 9247 0 c -1-1 --> -2 c ( b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ b^{6, 39}_0 ∧ -p_234) -> ( b^{6, 40}_2 ∧ b^{6, 40}_1 ∧ -b^{6, 40}_0) c in CNF: c -b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ p_234 ∨ b^{6, 40}_2 c -b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ p_234 ∨ b^{6, 40}_1 c -b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ p_234 ∨ -b^{6, 40}_0 c in DIMACS: -9242 9243 -9244 234 9245 0 -9242 9243 -9244 234 9246 0 -9242 9243 -9244 234 -9247 0 c -2-1 --> break c ( b^{6, 39}_2 ∧ b^{6, 39}_1 ∧ -b^{6, 39}_0 ∧ -p_234) -> break c in CNF: c -b^{6, 39}_2 ∨ -b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ p_234 ∨ break c in DIMACS: -9242 -9243 9244 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 39}_2 ∧ -b^{6, 39}_1 ∧ -b^{6, 39}_0 ∧ true) c in CNF: c -b^{6, 39}_2 ∨ b^{6, 39}_1 ∨ b^{6, 39}_0 ∨ false c in DIMACS: -9242 9243 9244 0 c 3 does not represent an automaton state. c -(-b^{6, 39}_2 ∧ b^{6, 39}_1 ∧ b^{6, 39}_0 ∧ true) c in CNF: c b^{6, 39}_2 ∨ -b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ false c in DIMACS: 9242 -9243 -9244 0 c -3 does not represent an automaton state. c -( b^{6, 39}_2 ∧ b^{6, 39}_1 ∧ b^{6, 39}_0 ∧ true) c in CNF: c -b^{6, 39}_2 ∨ -b^{6, 39}_1 ∨ -b^{6, 39}_0 ∨ false c in DIMACS: -9242 -9243 -9244 0 c i = 40 c -2+1 --> -1 c ( b^{6, 40}_2 ∧ b^{6, 40}_1 ∧ -b^{6, 40}_0 ∧ p_240) -> ( b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ b^{6, 41}_0) c in CNF: c -b^{6, 40}_2 ∨ -b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ -p_240 ∨ b^{6, 41}_2 c -b^{6, 40}_2 ∨ -b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ -p_240 ∨ -b^{6, 41}_1 c -b^{6, 40}_2 ∨ -b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ -p_240 ∨ b^{6, 41}_0 c in DIMACS: -9245 -9246 9247 -240 9248 0 -9245 -9246 9247 -240 -9249 0 -9245 -9246 9247 -240 9250 0 c -1+1 --> 0 c ( b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ b^{6, 40}_0 ∧ p_240) -> (-b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ -b^{6, 41}_0) c in CNF: c -b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ -p_240 ∨ -b^{6, 41}_2 c -b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ -p_240 ∨ -b^{6, 41}_1 c -b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ -p_240 ∨ -b^{6, 41}_0 c in DIMACS: -9245 9246 -9247 -240 -9248 0 -9245 9246 -9247 -240 -9249 0 -9245 9246 -9247 -240 -9250 0 c 0+1 --> 1 c (-b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ -b^{6, 40}_0 ∧ p_240) -> (-b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ b^{6, 41}_0) c in CNF: c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ -p_240 ∨ -b^{6, 41}_2 c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ -p_240 ∨ -b^{6, 41}_1 c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ -p_240 ∨ b^{6, 41}_0 c in DIMACS: 9245 9246 9247 -240 -9248 0 9245 9246 9247 -240 -9249 0 9245 9246 9247 -240 9250 0 c 1+1 --> 2 c (-b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ b^{6, 40}_0 ∧ p_240) -> (-b^{6, 41}_2 ∧ b^{6, 41}_1 ∧ -b^{6, 41}_0) c in CNF: c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ -p_240 ∨ -b^{6, 41}_2 c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ -p_240 ∨ b^{6, 41}_1 c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ -p_240 ∨ -b^{6, 41}_0 c in DIMACS: 9245 9246 -9247 -240 -9248 0 9245 9246 -9247 -240 9249 0 9245 9246 -9247 -240 -9250 0 c 2+1 --> break c (-b^{6, 40}_2 ∧ b^{6, 40}_1 ∧ -b^{6, 40}_0 ∧ p_240) -> break c in CNF: c b^{6, 40}_2 ∨ -b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ -p_240 ∨ break c in DIMACS: 9245 -9246 9247 -240 1162 0 c 2-1 --> 1 c (-b^{6, 40}_2 ∧ b^{6, 40}_1 ∧ -b^{6, 40}_0 ∧ -p_240) -> (-b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ b^{6, 41}_0) c in CNF: c b^{6, 40}_2 ∨ -b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ p_240 ∨ -b^{6, 41}_2 c b^{6, 40}_2 ∨ -b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ p_240 ∨ -b^{6, 41}_1 c b^{6, 40}_2 ∨ -b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ p_240 ∨ b^{6, 41}_0 c in DIMACS: 9245 -9246 9247 240 -9248 0 9245 -9246 9247 240 -9249 0 9245 -9246 9247 240 9250 0 c 1-1 --> 0 c (-b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ b^{6, 40}_0 ∧ -p_240) -> (-b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ -b^{6, 41}_0) c in CNF: c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ p_240 ∨ -b^{6, 41}_2 c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ p_240 ∨ -b^{6, 41}_1 c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ p_240 ∨ -b^{6, 41}_0 c in DIMACS: 9245 9246 -9247 240 -9248 0 9245 9246 -9247 240 -9249 0 9245 9246 -9247 240 -9250 0 c 0-1 --> -1 c (-b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ -b^{6, 40}_0 ∧ -p_240) -> ( b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ b^{6, 41}_0) c in CNF: c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ p_240 ∨ b^{6, 41}_2 c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ p_240 ∨ -b^{6, 41}_1 c b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ p_240 ∨ b^{6, 41}_0 c in DIMACS: 9245 9246 9247 240 9248 0 9245 9246 9247 240 -9249 0 9245 9246 9247 240 9250 0 c -1-1 --> -2 c ( b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ b^{6, 40}_0 ∧ -p_240) -> ( b^{6, 41}_2 ∧ b^{6, 41}_1 ∧ -b^{6, 41}_0) c in CNF: c -b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ p_240 ∨ b^{6, 41}_2 c -b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ p_240 ∨ b^{6, 41}_1 c -b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ p_240 ∨ -b^{6, 41}_0 c in DIMACS: -9245 9246 -9247 240 9248 0 -9245 9246 -9247 240 9249 0 -9245 9246 -9247 240 -9250 0 c -2-1 --> break c ( b^{6, 40}_2 ∧ b^{6, 40}_1 ∧ -b^{6, 40}_0 ∧ -p_240) -> break c in CNF: c -b^{6, 40}_2 ∨ -b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ p_240 ∨ break c in DIMACS: -9245 -9246 9247 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 40}_2 ∧ -b^{6, 40}_1 ∧ -b^{6, 40}_0 ∧ true) c in CNF: c -b^{6, 40}_2 ∨ b^{6, 40}_1 ∨ b^{6, 40}_0 ∨ false c in DIMACS: -9245 9246 9247 0 c 3 does not represent an automaton state. c -(-b^{6, 40}_2 ∧ b^{6, 40}_1 ∧ b^{6, 40}_0 ∧ true) c in CNF: c b^{6, 40}_2 ∨ -b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ false c in DIMACS: 9245 -9246 -9247 0 c -3 does not represent an automaton state. c -( b^{6, 40}_2 ∧ b^{6, 40}_1 ∧ b^{6, 40}_0 ∧ true) c in CNF: c -b^{6, 40}_2 ∨ -b^{6, 40}_1 ∨ -b^{6, 40}_0 ∨ false c in DIMACS: -9245 -9246 -9247 0 c i = 41 c -2+1 --> -1 c ( b^{6, 41}_2 ∧ b^{6, 41}_1 ∧ -b^{6, 41}_0 ∧ p_246) -> ( b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ b^{6, 42}_0) c in CNF: c -b^{6, 41}_2 ∨ -b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ -p_246 ∨ b^{6, 42}_2 c -b^{6, 41}_2 ∨ -b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ -p_246 ∨ -b^{6, 42}_1 c -b^{6, 41}_2 ∨ -b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ -p_246 ∨ b^{6, 42}_0 c in DIMACS: -9248 -9249 9250 -246 9251 0 -9248 -9249 9250 -246 -9252 0 -9248 -9249 9250 -246 9253 0 c -1+1 --> 0 c ( b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ b^{6, 41}_0 ∧ p_246) -> (-b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ -b^{6, 42}_0) c in CNF: c -b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ -p_246 ∨ -b^{6, 42}_2 c -b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ -p_246 ∨ -b^{6, 42}_1 c -b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ -p_246 ∨ -b^{6, 42}_0 c in DIMACS: -9248 9249 -9250 -246 -9251 0 -9248 9249 -9250 -246 -9252 0 -9248 9249 -9250 -246 -9253 0 c 0+1 --> 1 c (-b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ -b^{6, 41}_0 ∧ p_246) -> (-b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ b^{6, 42}_0) c in CNF: c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ -p_246 ∨ -b^{6, 42}_2 c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ -p_246 ∨ -b^{6, 42}_1 c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ -p_246 ∨ b^{6, 42}_0 c in DIMACS: 9248 9249 9250 -246 -9251 0 9248 9249 9250 -246 -9252 0 9248 9249 9250 -246 9253 0 c 1+1 --> 2 c (-b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ b^{6, 41}_0 ∧ p_246) -> (-b^{6, 42}_2 ∧ b^{6, 42}_1 ∧ -b^{6, 42}_0) c in CNF: c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ -p_246 ∨ -b^{6, 42}_2 c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ -p_246 ∨ b^{6, 42}_1 c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ -p_246 ∨ -b^{6, 42}_0 c in DIMACS: 9248 9249 -9250 -246 -9251 0 9248 9249 -9250 -246 9252 0 9248 9249 -9250 -246 -9253 0 c 2+1 --> break c (-b^{6, 41}_2 ∧ b^{6, 41}_1 ∧ -b^{6, 41}_0 ∧ p_246) -> break c in CNF: c b^{6, 41}_2 ∨ -b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ -p_246 ∨ break c in DIMACS: 9248 -9249 9250 -246 1162 0 c 2-1 --> 1 c (-b^{6, 41}_2 ∧ b^{6, 41}_1 ∧ -b^{6, 41}_0 ∧ -p_246) -> (-b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ b^{6, 42}_0) c in CNF: c b^{6, 41}_2 ∨ -b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ p_246 ∨ -b^{6, 42}_2 c b^{6, 41}_2 ∨ -b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ p_246 ∨ -b^{6, 42}_1 c b^{6, 41}_2 ∨ -b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ p_246 ∨ b^{6, 42}_0 c in DIMACS: 9248 -9249 9250 246 -9251 0 9248 -9249 9250 246 -9252 0 9248 -9249 9250 246 9253 0 c 1-1 --> 0 c (-b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ b^{6, 41}_0 ∧ -p_246) -> (-b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ -b^{6, 42}_0) c in CNF: c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ p_246 ∨ -b^{6, 42}_2 c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ p_246 ∨ -b^{6, 42}_1 c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ p_246 ∨ -b^{6, 42}_0 c in DIMACS: 9248 9249 -9250 246 -9251 0 9248 9249 -9250 246 -9252 0 9248 9249 -9250 246 -9253 0 c 0-1 --> -1 c (-b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ -b^{6, 41}_0 ∧ -p_246) -> ( b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ b^{6, 42}_0) c in CNF: c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ p_246 ∨ b^{6, 42}_2 c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ p_246 ∨ -b^{6, 42}_1 c b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ p_246 ∨ b^{6, 42}_0 c in DIMACS: 9248 9249 9250 246 9251 0 9248 9249 9250 246 -9252 0 9248 9249 9250 246 9253 0 c -1-1 --> -2 c ( b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ b^{6, 41}_0 ∧ -p_246) -> ( b^{6, 42}_2 ∧ b^{6, 42}_1 ∧ -b^{6, 42}_0) c in CNF: c -b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ p_246 ∨ b^{6, 42}_2 c -b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ p_246 ∨ b^{6, 42}_1 c -b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ p_246 ∨ -b^{6, 42}_0 c in DIMACS: -9248 9249 -9250 246 9251 0 -9248 9249 -9250 246 9252 0 -9248 9249 -9250 246 -9253 0 c -2-1 --> break c ( b^{6, 41}_2 ∧ b^{6, 41}_1 ∧ -b^{6, 41}_0 ∧ -p_246) -> break c in CNF: c -b^{6, 41}_2 ∨ -b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ p_246 ∨ break c in DIMACS: -9248 -9249 9250 246 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 41}_2 ∧ -b^{6, 41}_1 ∧ -b^{6, 41}_0 ∧ true) c in CNF: c -b^{6, 41}_2 ∨ b^{6, 41}_1 ∨ b^{6, 41}_0 ∨ false c in DIMACS: -9248 9249 9250 0 c 3 does not represent an automaton state. c -(-b^{6, 41}_2 ∧ b^{6, 41}_1 ∧ b^{6, 41}_0 ∧ true) c in CNF: c b^{6, 41}_2 ∨ -b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ false c in DIMACS: 9248 -9249 -9250 0 c -3 does not represent an automaton state. c -( b^{6, 41}_2 ∧ b^{6, 41}_1 ∧ b^{6, 41}_0 ∧ true) c in CNF: c -b^{6, 41}_2 ∨ -b^{6, 41}_1 ∨ -b^{6, 41}_0 ∨ false c in DIMACS: -9248 -9249 -9250 0 c i = 42 c -2+1 --> -1 c ( b^{6, 42}_2 ∧ b^{6, 42}_1 ∧ -b^{6, 42}_0 ∧ p_252) -> ( b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ b^{6, 43}_0) c in CNF: c -b^{6, 42}_2 ∨ -b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ -p_252 ∨ b^{6, 43}_2 c -b^{6, 42}_2 ∨ -b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ -p_252 ∨ -b^{6, 43}_1 c -b^{6, 42}_2 ∨ -b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ -p_252 ∨ b^{6, 43}_0 c in DIMACS: -9251 -9252 9253 -252 9254 0 -9251 -9252 9253 -252 -9255 0 -9251 -9252 9253 -252 9256 0 c -1+1 --> 0 c ( b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ b^{6, 42}_0 ∧ p_252) -> (-b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ -b^{6, 43}_0) c in CNF: c -b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ -p_252 ∨ -b^{6, 43}_2 c -b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ -p_252 ∨ -b^{6, 43}_1 c -b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ -p_252 ∨ -b^{6, 43}_0 c in DIMACS: -9251 9252 -9253 -252 -9254 0 -9251 9252 -9253 -252 -9255 0 -9251 9252 -9253 -252 -9256 0 c 0+1 --> 1 c (-b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ -b^{6, 42}_0 ∧ p_252) -> (-b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ b^{6, 43}_0) c in CNF: c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ -p_252 ∨ -b^{6, 43}_2 c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ -p_252 ∨ -b^{6, 43}_1 c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ -p_252 ∨ b^{6, 43}_0 c in DIMACS: 9251 9252 9253 -252 -9254 0 9251 9252 9253 -252 -9255 0 9251 9252 9253 -252 9256 0 c 1+1 --> 2 c (-b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ b^{6, 42}_0 ∧ p_252) -> (-b^{6, 43}_2 ∧ b^{6, 43}_1 ∧ -b^{6, 43}_0) c in CNF: c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ -p_252 ∨ -b^{6, 43}_2 c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ -p_252 ∨ b^{6, 43}_1 c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ -p_252 ∨ -b^{6, 43}_0 c in DIMACS: 9251 9252 -9253 -252 -9254 0 9251 9252 -9253 -252 9255 0 9251 9252 -9253 -252 -9256 0 c 2+1 --> break c (-b^{6, 42}_2 ∧ b^{6, 42}_1 ∧ -b^{6, 42}_0 ∧ p_252) -> break c in CNF: c b^{6, 42}_2 ∨ -b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ -p_252 ∨ break c in DIMACS: 9251 -9252 9253 -252 1162 0 c 2-1 --> 1 c (-b^{6, 42}_2 ∧ b^{6, 42}_1 ∧ -b^{6, 42}_0 ∧ -p_252) -> (-b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ b^{6, 43}_0) c in CNF: c b^{6, 42}_2 ∨ -b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ p_252 ∨ -b^{6, 43}_2 c b^{6, 42}_2 ∨ -b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ p_252 ∨ -b^{6, 43}_1 c b^{6, 42}_2 ∨ -b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ p_252 ∨ b^{6, 43}_0 c in DIMACS: 9251 -9252 9253 252 -9254 0 9251 -9252 9253 252 -9255 0 9251 -9252 9253 252 9256 0 c 1-1 --> 0 c (-b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ b^{6, 42}_0 ∧ -p_252) -> (-b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ -b^{6, 43}_0) c in CNF: c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ p_252 ∨ -b^{6, 43}_2 c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ p_252 ∨ -b^{6, 43}_1 c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ p_252 ∨ -b^{6, 43}_0 c in DIMACS: 9251 9252 -9253 252 -9254 0 9251 9252 -9253 252 -9255 0 9251 9252 -9253 252 -9256 0 c 0-1 --> -1 c (-b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ -b^{6, 42}_0 ∧ -p_252) -> ( b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ b^{6, 43}_0) c in CNF: c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ p_252 ∨ b^{6, 43}_2 c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ p_252 ∨ -b^{6, 43}_1 c b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ p_252 ∨ b^{6, 43}_0 c in DIMACS: 9251 9252 9253 252 9254 0 9251 9252 9253 252 -9255 0 9251 9252 9253 252 9256 0 c -1-1 --> -2 c ( b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ b^{6, 42}_0 ∧ -p_252) -> ( b^{6, 43}_2 ∧ b^{6, 43}_1 ∧ -b^{6, 43}_0) c in CNF: c -b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ p_252 ∨ b^{6, 43}_2 c -b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ p_252 ∨ b^{6, 43}_1 c -b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ p_252 ∨ -b^{6, 43}_0 c in DIMACS: -9251 9252 -9253 252 9254 0 -9251 9252 -9253 252 9255 0 -9251 9252 -9253 252 -9256 0 c -2-1 --> break c ( b^{6, 42}_2 ∧ b^{6, 42}_1 ∧ -b^{6, 42}_0 ∧ -p_252) -> break c in CNF: c -b^{6, 42}_2 ∨ -b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ p_252 ∨ break c in DIMACS: -9251 -9252 9253 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 42}_2 ∧ -b^{6, 42}_1 ∧ -b^{6, 42}_0 ∧ true) c in CNF: c -b^{6, 42}_2 ∨ b^{6, 42}_1 ∨ b^{6, 42}_0 ∨ false c in DIMACS: -9251 9252 9253 0 c 3 does not represent an automaton state. c -(-b^{6, 42}_2 ∧ b^{6, 42}_1 ∧ b^{6, 42}_0 ∧ true) c in CNF: c b^{6, 42}_2 ∨ -b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ false c in DIMACS: 9251 -9252 -9253 0 c -3 does not represent an automaton state. c -( b^{6, 42}_2 ∧ b^{6, 42}_1 ∧ b^{6, 42}_0 ∧ true) c in CNF: c -b^{6, 42}_2 ∨ -b^{6, 42}_1 ∨ -b^{6, 42}_0 ∨ false c in DIMACS: -9251 -9252 -9253 0 c i = 43 c -2+1 --> -1 c ( b^{6, 43}_2 ∧ b^{6, 43}_1 ∧ -b^{6, 43}_0 ∧ p_258) -> ( b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ b^{6, 44}_0) c in CNF: c -b^{6, 43}_2 ∨ -b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ -p_258 ∨ b^{6, 44}_2 c -b^{6, 43}_2 ∨ -b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ -p_258 ∨ -b^{6, 44}_1 c -b^{6, 43}_2 ∨ -b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ -p_258 ∨ b^{6, 44}_0 c in DIMACS: -9254 -9255 9256 -258 9257 0 -9254 -9255 9256 -258 -9258 0 -9254 -9255 9256 -258 9259 0 c -1+1 --> 0 c ( b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ b^{6, 43}_0 ∧ p_258) -> (-b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ -b^{6, 44}_0) c in CNF: c -b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ -p_258 ∨ -b^{6, 44}_2 c -b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ -p_258 ∨ -b^{6, 44}_1 c -b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ -p_258 ∨ -b^{6, 44}_0 c in DIMACS: -9254 9255 -9256 -258 -9257 0 -9254 9255 -9256 -258 -9258 0 -9254 9255 -9256 -258 -9259 0 c 0+1 --> 1 c (-b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ -b^{6, 43}_0 ∧ p_258) -> (-b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ b^{6, 44}_0) c in CNF: c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ -p_258 ∨ -b^{6, 44}_2 c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ -p_258 ∨ -b^{6, 44}_1 c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ -p_258 ∨ b^{6, 44}_0 c in DIMACS: 9254 9255 9256 -258 -9257 0 9254 9255 9256 -258 -9258 0 9254 9255 9256 -258 9259 0 c 1+1 --> 2 c (-b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ b^{6, 43}_0 ∧ p_258) -> (-b^{6, 44}_2 ∧ b^{6, 44}_1 ∧ -b^{6, 44}_0) c in CNF: c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ -p_258 ∨ -b^{6, 44}_2 c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ -p_258 ∨ b^{6, 44}_1 c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ -p_258 ∨ -b^{6, 44}_0 c in DIMACS: 9254 9255 -9256 -258 -9257 0 9254 9255 -9256 -258 9258 0 9254 9255 -9256 -258 -9259 0 c 2+1 --> break c (-b^{6, 43}_2 ∧ b^{6, 43}_1 ∧ -b^{6, 43}_0 ∧ p_258) -> break c in CNF: c b^{6, 43}_2 ∨ -b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ -p_258 ∨ break c in DIMACS: 9254 -9255 9256 -258 1162 0 c 2-1 --> 1 c (-b^{6, 43}_2 ∧ b^{6, 43}_1 ∧ -b^{6, 43}_0 ∧ -p_258) -> (-b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ b^{6, 44}_0) c in CNF: c b^{6, 43}_2 ∨ -b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ p_258 ∨ -b^{6, 44}_2 c b^{6, 43}_2 ∨ -b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ p_258 ∨ -b^{6, 44}_1 c b^{6, 43}_2 ∨ -b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ p_258 ∨ b^{6, 44}_0 c in DIMACS: 9254 -9255 9256 258 -9257 0 9254 -9255 9256 258 -9258 0 9254 -9255 9256 258 9259 0 c 1-1 --> 0 c (-b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ b^{6, 43}_0 ∧ -p_258) -> (-b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ -b^{6, 44}_0) c in CNF: c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ p_258 ∨ -b^{6, 44}_2 c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ p_258 ∨ -b^{6, 44}_1 c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ p_258 ∨ -b^{6, 44}_0 c in DIMACS: 9254 9255 -9256 258 -9257 0 9254 9255 -9256 258 -9258 0 9254 9255 -9256 258 -9259 0 c 0-1 --> -1 c (-b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ -b^{6, 43}_0 ∧ -p_258) -> ( b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ b^{6, 44}_0) c in CNF: c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ p_258 ∨ b^{6, 44}_2 c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ p_258 ∨ -b^{6, 44}_1 c b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ p_258 ∨ b^{6, 44}_0 c in DIMACS: 9254 9255 9256 258 9257 0 9254 9255 9256 258 -9258 0 9254 9255 9256 258 9259 0 c -1-1 --> -2 c ( b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ b^{6, 43}_0 ∧ -p_258) -> ( b^{6, 44}_2 ∧ b^{6, 44}_1 ∧ -b^{6, 44}_0) c in CNF: c -b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ p_258 ∨ b^{6, 44}_2 c -b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ p_258 ∨ b^{6, 44}_1 c -b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ p_258 ∨ -b^{6, 44}_0 c in DIMACS: -9254 9255 -9256 258 9257 0 -9254 9255 -9256 258 9258 0 -9254 9255 -9256 258 -9259 0 c -2-1 --> break c ( b^{6, 43}_2 ∧ b^{6, 43}_1 ∧ -b^{6, 43}_0 ∧ -p_258) -> break c in CNF: c -b^{6, 43}_2 ∨ -b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ p_258 ∨ break c in DIMACS: -9254 -9255 9256 258 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 43}_2 ∧ -b^{6, 43}_1 ∧ -b^{6, 43}_0 ∧ true) c in CNF: c -b^{6, 43}_2 ∨ b^{6, 43}_1 ∨ b^{6, 43}_0 ∨ false c in DIMACS: -9254 9255 9256 0 c 3 does not represent an automaton state. c -(-b^{6, 43}_2 ∧ b^{6, 43}_1 ∧ b^{6, 43}_0 ∧ true) c in CNF: c b^{6, 43}_2 ∨ -b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ false c in DIMACS: 9254 -9255 -9256 0 c -3 does not represent an automaton state. c -( b^{6, 43}_2 ∧ b^{6, 43}_1 ∧ b^{6, 43}_0 ∧ true) c in CNF: c -b^{6, 43}_2 ∨ -b^{6, 43}_1 ∨ -b^{6, 43}_0 ∨ false c in DIMACS: -9254 -9255 -9256 0 c i = 44 c -2+1 --> -1 c ( b^{6, 44}_2 ∧ b^{6, 44}_1 ∧ -b^{6, 44}_0 ∧ p_264) -> ( b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ b^{6, 45}_0) c in CNF: c -b^{6, 44}_2 ∨ -b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ -p_264 ∨ b^{6, 45}_2 c -b^{6, 44}_2 ∨ -b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ -p_264 ∨ -b^{6, 45}_1 c -b^{6, 44}_2 ∨ -b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ -p_264 ∨ b^{6, 45}_0 c in DIMACS: -9257 -9258 9259 -264 9260 0 -9257 -9258 9259 -264 -9261 0 -9257 -9258 9259 -264 9262 0 c -1+1 --> 0 c ( b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ b^{6, 44}_0 ∧ p_264) -> (-b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ -b^{6, 45}_0) c in CNF: c -b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ -p_264 ∨ -b^{6, 45}_2 c -b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ -p_264 ∨ -b^{6, 45}_1 c -b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ -p_264 ∨ -b^{6, 45}_0 c in DIMACS: -9257 9258 -9259 -264 -9260 0 -9257 9258 -9259 -264 -9261 0 -9257 9258 -9259 -264 -9262 0 c 0+1 --> 1 c (-b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ -b^{6, 44}_0 ∧ p_264) -> (-b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ b^{6, 45}_0) c in CNF: c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ -p_264 ∨ -b^{6, 45}_2 c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ -p_264 ∨ -b^{6, 45}_1 c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ -p_264 ∨ b^{6, 45}_0 c in DIMACS: 9257 9258 9259 -264 -9260 0 9257 9258 9259 -264 -9261 0 9257 9258 9259 -264 9262 0 c 1+1 --> 2 c (-b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ b^{6, 44}_0 ∧ p_264) -> (-b^{6, 45}_2 ∧ b^{6, 45}_1 ∧ -b^{6, 45}_0) c in CNF: c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ -p_264 ∨ -b^{6, 45}_2 c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ -p_264 ∨ b^{6, 45}_1 c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ -p_264 ∨ -b^{6, 45}_0 c in DIMACS: 9257 9258 -9259 -264 -9260 0 9257 9258 -9259 -264 9261 0 9257 9258 -9259 -264 -9262 0 c 2+1 --> break c (-b^{6, 44}_2 ∧ b^{6, 44}_1 ∧ -b^{6, 44}_0 ∧ p_264) -> break c in CNF: c b^{6, 44}_2 ∨ -b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ -p_264 ∨ break c in DIMACS: 9257 -9258 9259 -264 1162 0 c 2-1 --> 1 c (-b^{6, 44}_2 ∧ b^{6, 44}_1 ∧ -b^{6, 44}_0 ∧ -p_264) -> (-b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ b^{6, 45}_0) c in CNF: c b^{6, 44}_2 ∨ -b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ p_264 ∨ -b^{6, 45}_2 c b^{6, 44}_2 ∨ -b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ p_264 ∨ -b^{6, 45}_1 c b^{6, 44}_2 ∨ -b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ p_264 ∨ b^{6, 45}_0 c in DIMACS: 9257 -9258 9259 264 -9260 0 9257 -9258 9259 264 -9261 0 9257 -9258 9259 264 9262 0 c 1-1 --> 0 c (-b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ b^{6, 44}_0 ∧ -p_264) -> (-b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ -b^{6, 45}_0) c in CNF: c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ p_264 ∨ -b^{6, 45}_2 c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ p_264 ∨ -b^{6, 45}_1 c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ p_264 ∨ -b^{6, 45}_0 c in DIMACS: 9257 9258 -9259 264 -9260 0 9257 9258 -9259 264 -9261 0 9257 9258 -9259 264 -9262 0 c 0-1 --> -1 c (-b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ -b^{6, 44}_0 ∧ -p_264) -> ( b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ b^{6, 45}_0) c in CNF: c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ p_264 ∨ b^{6, 45}_2 c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ p_264 ∨ -b^{6, 45}_1 c b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ p_264 ∨ b^{6, 45}_0 c in DIMACS: 9257 9258 9259 264 9260 0 9257 9258 9259 264 -9261 0 9257 9258 9259 264 9262 0 c -1-1 --> -2 c ( b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ b^{6, 44}_0 ∧ -p_264) -> ( b^{6, 45}_2 ∧ b^{6, 45}_1 ∧ -b^{6, 45}_0) c in CNF: c -b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ p_264 ∨ b^{6, 45}_2 c -b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ p_264 ∨ b^{6, 45}_1 c -b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ p_264 ∨ -b^{6, 45}_0 c in DIMACS: -9257 9258 -9259 264 9260 0 -9257 9258 -9259 264 9261 0 -9257 9258 -9259 264 -9262 0 c -2-1 --> break c ( b^{6, 44}_2 ∧ b^{6, 44}_1 ∧ -b^{6, 44}_0 ∧ -p_264) -> break c in CNF: c -b^{6, 44}_2 ∨ -b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ p_264 ∨ break c in DIMACS: -9257 -9258 9259 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 44}_2 ∧ -b^{6, 44}_1 ∧ -b^{6, 44}_0 ∧ true) c in CNF: c -b^{6, 44}_2 ∨ b^{6, 44}_1 ∨ b^{6, 44}_0 ∨ false c in DIMACS: -9257 9258 9259 0 c 3 does not represent an automaton state. c -(-b^{6, 44}_2 ∧ b^{6, 44}_1 ∧ b^{6, 44}_0 ∧ true) c in CNF: c b^{6, 44}_2 ∨ -b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ false c in DIMACS: 9257 -9258 -9259 0 c -3 does not represent an automaton state. c -( b^{6, 44}_2 ∧ b^{6, 44}_1 ∧ b^{6, 44}_0 ∧ true) c in CNF: c -b^{6, 44}_2 ∨ -b^{6, 44}_1 ∨ -b^{6, 44}_0 ∨ false c in DIMACS: -9257 -9258 -9259 0 c i = 45 c -2+1 --> -1 c ( b^{6, 45}_2 ∧ b^{6, 45}_1 ∧ -b^{6, 45}_0 ∧ p_270) -> ( b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ b^{6, 46}_0) c in CNF: c -b^{6, 45}_2 ∨ -b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ -p_270 ∨ b^{6, 46}_2 c -b^{6, 45}_2 ∨ -b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ -p_270 ∨ -b^{6, 46}_1 c -b^{6, 45}_2 ∨ -b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ -p_270 ∨ b^{6, 46}_0 c in DIMACS: -9260 -9261 9262 -270 9263 0 -9260 -9261 9262 -270 -9264 0 -9260 -9261 9262 -270 9265 0 c -1+1 --> 0 c ( b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ b^{6, 45}_0 ∧ p_270) -> (-b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ -b^{6, 46}_0) c in CNF: c -b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ -p_270 ∨ -b^{6, 46}_2 c -b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ -p_270 ∨ -b^{6, 46}_1 c -b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ -p_270 ∨ -b^{6, 46}_0 c in DIMACS: -9260 9261 -9262 -270 -9263 0 -9260 9261 -9262 -270 -9264 0 -9260 9261 -9262 -270 -9265 0 c 0+1 --> 1 c (-b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ -b^{6, 45}_0 ∧ p_270) -> (-b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ b^{6, 46}_0) c in CNF: c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ -p_270 ∨ -b^{6, 46}_2 c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ -p_270 ∨ -b^{6, 46}_1 c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ -p_270 ∨ b^{6, 46}_0 c in DIMACS: 9260 9261 9262 -270 -9263 0 9260 9261 9262 -270 -9264 0 9260 9261 9262 -270 9265 0 c 1+1 --> 2 c (-b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ b^{6, 45}_0 ∧ p_270) -> (-b^{6, 46}_2 ∧ b^{6, 46}_1 ∧ -b^{6, 46}_0) c in CNF: c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ -p_270 ∨ -b^{6, 46}_2 c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ -p_270 ∨ b^{6, 46}_1 c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ -p_270 ∨ -b^{6, 46}_0 c in DIMACS: 9260 9261 -9262 -270 -9263 0 9260 9261 -9262 -270 9264 0 9260 9261 -9262 -270 -9265 0 c 2+1 --> break c (-b^{6, 45}_2 ∧ b^{6, 45}_1 ∧ -b^{6, 45}_0 ∧ p_270) -> break c in CNF: c b^{6, 45}_2 ∨ -b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ -p_270 ∨ break c in DIMACS: 9260 -9261 9262 -270 1162 0 c 2-1 --> 1 c (-b^{6, 45}_2 ∧ b^{6, 45}_1 ∧ -b^{6, 45}_0 ∧ -p_270) -> (-b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ b^{6, 46}_0) c in CNF: c b^{6, 45}_2 ∨ -b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ p_270 ∨ -b^{6, 46}_2 c b^{6, 45}_2 ∨ -b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ p_270 ∨ -b^{6, 46}_1 c b^{6, 45}_2 ∨ -b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ p_270 ∨ b^{6, 46}_0 c in DIMACS: 9260 -9261 9262 270 -9263 0 9260 -9261 9262 270 -9264 0 9260 -9261 9262 270 9265 0 c 1-1 --> 0 c (-b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ b^{6, 45}_0 ∧ -p_270) -> (-b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ -b^{6, 46}_0) c in CNF: c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ p_270 ∨ -b^{6, 46}_2 c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ p_270 ∨ -b^{6, 46}_1 c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ p_270 ∨ -b^{6, 46}_0 c in DIMACS: 9260 9261 -9262 270 -9263 0 9260 9261 -9262 270 -9264 0 9260 9261 -9262 270 -9265 0 c 0-1 --> -1 c (-b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ -b^{6, 45}_0 ∧ -p_270) -> ( b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ b^{6, 46}_0) c in CNF: c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ p_270 ∨ b^{6, 46}_2 c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ p_270 ∨ -b^{6, 46}_1 c b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ p_270 ∨ b^{6, 46}_0 c in DIMACS: 9260 9261 9262 270 9263 0 9260 9261 9262 270 -9264 0 9260 9261 9262 270 9265 0 c -1-1 --> -2 c ( b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ b^{6, 45}_0 ∧ -p_270) -> ( b^{6, 46}_2 ∧ b^{6, 46}_1 ∧ -b^{6, 46}_0) c in CNF: c -b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ p_270 ∨ b^{6, 46}_2 c -b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ p_270 ∨ b^{6, 46}_1 c -b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ p_270 ∨ -b^{6, 46}_0 c in DIMACS: -9260 9261 -9262 270 9263 0 -9260 9261 -9262 270 9264 0 -9260 9261 -9262 270 -9265 0 c -2-1 --> break c ( b^{6, 45}_2 ∧ b^{6, 45}_1 ∧ -b^{6, 45}_0 ∧ -p_270) -> break c in CNF: c -b^{6, 45}_2 ∨ -b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ p_270 ∨ break c in DIMACS: -9260 -9261 9262 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 45}_2 ∧ -b^{6, 45}_1 ∧ -b^{6, 45}_0 ∧ true) c in CNF: c -b^{6, 45}_2 ∨ b^{6, 45}_1 ∨ b^{6, 45}_0 ∨ false c in DIMACS: -9260 9261 9262 0 c 3 does not represent an automaton state. c -(-b^{6, 45}_2 ∧ b^{6, 45}_1 ∧ b^{6, 45}_0 ∧ true) c in CNF: c b^{6, 45}_2 ∨ -b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ false c in DIMACS: 9260 -9261 -9262 0 c -3 does not represent an automaton state. c -( b^{6, 45}_2 ∧ b^{6, 45}_1 ∧ b^{6, 45}_0 ∧ true) c in CNF: c -b^{6, 45}_2 ∨ -b^{6, 45}_1 ∨ -b^{6, 45}_0 ∨ false c in DIMACS: -9260 -9261 -9262 0 c i = 46 c -2+1 --> -1 c ( b^{6, 46}_2 ∧ b^{6, 46}_1 ∧ -b^{6, 46}_0 ∧ p_276) -> ( b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ b^{6, 47}_0) c in CNF: c -b^{6, 46}_2 ∨ -b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ -p_276 ∨ b^{6, 47}_2 c -b^{6, 46}_2 ∨ -b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ -p_276 ∨ -b^{6, 47}_1 c -b^{6, 46}_2 ∨ -b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ -p_276 ∨ b^{6, 47}_0 c in DIMACS: -9263 -9264 9265 -276 9266 0 -9263 -9264 9265 -276 -9267 0 -9263 -9264 9265 -276 9268 0 c -1+1 --> 0 c ( b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ b^{6, 46}_0 ∧ p_276) -> (-b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ -b^{6, 47}_0) c in CNF: c -b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ -p_276 ∨ -b^{6, 47}_2 c -b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ -p_276 ∨ -b^{6, 47}_1 c -b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ -p_276 ∨ -b^{6, 47}_0 c in DIMACS: -9263 9264 -9265 -276 -9266 0 -9263 9264 -9265 -276 -9267 0 -9263 9264 -9265 -276 -9268 0 c 0+1 --> 1 c (-b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ -b^{6, 46}_0 ∧ p_276) -> (-b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ b^{6, 47}_0) c in CNF: c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ -p_276 ∨ -b^{6, 47}_2 c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ -p_276 ∨ -b^{6, 47}_1 c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ -p_276 ∨ b^{6, 47}_0 c in DIMACS: 9263 9264 9265 -276 -9266 0 9263 9264 9265 -276 -9267 0 9263 9264 9265 -276 9268 0 c 1+1 --> 2 c (-b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ b^{6, 46}_0 ∧ p_276) -> (-b^{6, 47}_2 ∧ b^{6, 47}_1 ∧ -b^{6, 47}_0) c in CNF: c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ -p_276 ∨ -b^{6, 47}_2 c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ -p_276 ∨ b^{6, 47}_1 c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ -p_276 ∨ -b^{6, 47}_0 c in DIMACS: 9263 9264 -9265 -276 -9266 0 9263 9264 -9265 -276 9267 0 9263 9264 -9265 -276 -9268 0 c 2+1 --> break c (-b^{6, 46}_2 ∧ b^{6, 46}_1 ∧ -b^{6, 46}_0 ∧ p_276) -> break c in CNF: c b^{6, 46}_2 ∨ -b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ -p_276 ∨ break c in DIMACS: 9263 -9264 9265 -276 1162 0 c 2-1 --> 1 c (-b^{6, 46}_2 ∧ b^{6, 46}_1 ∧ -b^{6, 46}_0 ∧ -p_276) -> (-b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ b^{6, 47}_0) c in CNF: c b^{6, 46}_2 ∨ -b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ p_276 ∨ -b^{6, 47}_2 c b^{6, 46}_2 ∨ -b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ p_276 ∨ -b^{6, 47}_1 c b^{6, 46}_2 ∨ -b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ p_276 ∨ b^{6, 47}_0 c in DIMACS: 9263 -9264 9265 276 -9266 0 9263 -9264 9265 276 -9267 0 9263 -9264 9265 276 9268 0 c 1-1 --> 0 c (-b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ b^{6, 46}_0 ∧ -p_276) -> (-b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ -b^{6, 47}_0) c in CNF: c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ p_276 ∨ -b^{6, 47}_2 c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ p_276 ∨ -b^{6, 47}_1 c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ p_276 ∨ -b^{6, 47}_0 c in DIMACS: 9263 9264 -9265 276 -9266 0 9263 9264 -9265 276 -9267 0 9263 9264 -9265 276 -9268 0 c 0-1 --> -1 c (-b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ -b^{6, 46}_0 ∧ -p_276) -> ( b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ b^{6, 47}_0) c in CNF: c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ p_276 ∨ b^{6, 47}_2 c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ p_276 ∨ -b^{6, 47}_1 c b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ p_276 ∨ b^{6, 47}_0 c in DIMACS: 9263 9264 9265 276 9266 0 9263 9264 9265 276 -9267 0 9263 9264 9265 276 9268 0 c -1-1 --> -2 c ( b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ b^{6, 46}_0 ∧ -p_276) -> ( b^{6, 47}_2 ∧ b^{6, 47}_1 ∧ -b^{6, 47}_0) c in CNF: c -b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ p_276 ∨ b^{6, 47}_2 c -b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ p_276 ∨ b^{6, 47}_1 c -b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ p_276 ∨ -b^{6, 47}_0 c in DIMACS: -9263 9264 -9265 276 9266 0 -9263 9264 -9265 276 9267 0 -9263 9264 -9265 276 -9268 0 c -2-1 --> break c ( b^{6, 46}_2 ∧ b^{6, 46}_1 ∧ -b^{6, 46}_0 ∧ -p_276) -> break c in CNF: c -b^{6, 46}_2 ∨ -b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ p_276 ∨ break c in DIMACS: -9263 -9264 9265 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 46}_2 ∧ -b^{6, 46}_1 ∧ -b^{6, 46}_0 ∧ true) c in CNF: c -b^{6, 46}_2 ∨ b^{6, 46}_1 ∨ b^{6, 46}_0 ∨ false c in DIMACS: -9263 9264 9265 0 c 3 does not represent an automaton state. c -(-b^{6, 46}_2 ∧ b^{6, 46}_1 ∧ b^{6, 46}_0 ∧ true) c in CNF: c b^{6, 46}_2 ∨ -b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ false c in DIMACS: 9263 -9264 -9265 0 c -3 does not represent an automaton state. c -( b^{6, 46}_2 ∧ b^{6, 46}_1 ∧ b^{6, 46}_0 ∧ true) c in CNF: c -b^{6, 46}_2 ∨ -b^{6, 46}_1 ∨ -b^{6, 46}_0 ∨ false c in DIMACS: -9263 -9264 -9265 0 c i = 47 c -2+1 --> -1 c ( b^{6, 47}_2 ∧ b^{6, 47}_1 ∧ -b^{6, 47}_0 ∧ p_282) -> ( b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ b^{6, 48}_0) c in CNF: c -b^{6, 47}_2 ∨ -b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ -p_282 ∨ b^{6, 48}_2 c -b^{6, 47}_2 ∨ -b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ -p_282 ∨ -b^{6, 48}_1 c -b^{6, 47}_2 ∨ -b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ -p_282 ∨ b^{6, 48}_0 c in DIMACS: -9266 -9267 9268 -282 9269 0 -9266 -9267 9268 -282 -9270 0 -9266 -9267 9268 -282 9271 0 c -1+1 --> 0 c ( b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ b^{6, 47}_0 ∧ p_282) -> (-b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ -b^{6, 48}_0) c in CNF: c -b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ -p_282 ∨ -b^{6, 48}_2 c -b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ -p_282 ∨ -b^{6, 48}_1 c -b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ -p_282 ∨ -b^{6, 48}_0 c in DIMACS: -9266 9267 -9268 -282 -9269 0 -9266 9267 -9268 -282 -9270 0 -9266 9267 -9268 -282 -9271 0 c 0+1 --> 1 c (-b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ -b^{6, 47}_0 ∧ p_282) -> (-b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ b^{6, 48}_0) c in CNF: c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ -p_282 ∨ -b^{6, 48}_2 c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ -p_282 ∨ -b^{6, 48}_1 c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ -p_282 ∨ b^{6, 48}_0 c in DIMACS: 9266 9267 9268 -282 -9269 0 9266 9267 9268 -282 -9270 0 9266 9267 9268 -282 9271 0 c 1+1 --> 2 c (-b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ b^{6, 47}_0 ∧ p_282) -> (-b^{6, 48}_2 ∧ b^{6, 48}_1 ∧ -b^{6, 48}_0) c in CNF: c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ -p_282 ∨ -b^{6, 48}_2 c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ -p_282 ∨ b^{6, 48}_1 c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ -p_282 ∨ -b^{6, 48}_0 c in DIMACS: 9266 9267 -9268 -282 -9269 0 9266 9267 -9268 -282 9270 0 9266 9267 -9268 -282 -9271 0 c 2+1 --> break c (-b^{6, 47}_2 ∧ b^{6, 47}_1 ∧ -b^{6, 47}_0 ∧ p_282) -> break c in CNF: c b^{6, 47}_2 ∨ -b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ -p_282 ∨ break c in DIMACS: 9266 -9267 9268 -282 1162 0 c 2-1 --> 1 c (-b^{6, 47}_2 ∧ b^{6, 47}_1 ∧ -b^{6, 47}_0 ∧ -p_282) -> (-b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ b^{6, 48}_0) c in CNF: c b^{6, 47}_2 ∨ -b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ p_282 ∨ -b^{6, 48}_2 c b^{6, 47}_2 ∨ -b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ p_282 ∨ -b^{6, 48}_1 c b^{6, 47}_2 ∨ -b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ p_282 ∨ b^{6, 48}_0 c in DIMACS: 9266 -9267 9268 282 -9269 0 9266 -9267 9268 282 -9270 0 9266 -9267 9268 282 9271 0 c 1-1 --> 0 c (-b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ b^{6, 47}_0 ∧ -p_282) -> (-b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ -b^{6, 48}_0) c in CNF: c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ p_282 ∨ -b^{6, 48}_2 c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ p_282 ∨ -b^{6, 48}_1 c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ p_282 ∨ -b^{6, 48}_0 c in DIMACS: 9266 9267 -9268 282 -9269 0 9266 9267 -9268 282 -9270 0 9266 9267 -9268 282 -9271 0 c 0-1 --> -1 c (-b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ -b^{6, 47}_0 ∧ -p_282) -> ( b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ b^{6, 48}_0) c in CNF: c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ p_282 ∨ b^{6, 48}_2 c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ p_282 ∨ -b^{6, 48}_1 c b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ p_282 ∨ b^{6, 48}_0 c in DIMACS: 9266 9267 9268 282 9269 0 9266 9267 9268 282 -9270 0 9266 9267 9268 282 9271 0 c -1-1 --> -2 c ( b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ b^{6, 47}_0 ∧ -p_282) -> ( b^{6, 48}_2 ∧ b^{6, 48}_1 ∧ -b^{6, 48}_0) c in CNF: c -b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ p_282 ∨ b^{6, 48}_2 c -b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ p_282 ∨ b^{6, 48}_1 c -b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ p_282 ∨ -b^{6, 48}_0 c in DIMACS: -9266 9267 -9268 282 9269 0 -9266 9267 -9268 282 9270 0 -9266 9267 -9268 282 -9271 0 c -2-1 --> break c ( b^{6, 47}_2 ∧ b^{6, 47}_1 ∧ -b^{6, 47}_0 ∧ -p_282) -> break c in CNF: c -b^{6, 47}_2 ∨ -b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ p_282 ∨ break c in DIMACS: -9266 -9267 9268 282 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 47}_2 ∧ -b^{6, 47}_1 ∧ -b^{6, 47}_0 ∧ true) c in CNF: c -b^{6, 47}_2 ∨ b^{6, 47}_1 ∨ b^{6, 47}_0 ∨ false c in DIMACS: -9266 9267 9268 0 c 3 does not represent an automaton state. c -(-b^{6, 47}_2 ∧ b^{6, 47}_1 ∧ b^{6, 47}_0 ∧ true) c in CNF: c b^{6, 47}_2 ∨ -b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ false c in DIMACS: 9266 -9267 -9268 0 c -3 does not represent an automaton state. c -( b^{6, 47}_2 ∧ b^{6, 47}_1 ∧ b^{6, 47}_0 ∧ true) c in CNF: c -b^{6, 47}_2 ∨ -b^{6, 47}_1 ∨ -b^{6, 47}_0 ∨ false c in DIMACS: -9266 -9267 -9268 0 c i = 48 c -2+1 --> -1 c ( b^{6, 48}_2 ∧ b^{6, 48}_1 ∧ -b^{6, 48}_0 ∧ p_288) -> ( b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ b^{6, 49}_0) c in CNF: c -b^{6, 48}_2 ∨ -b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ -p_288 ∨ b^{6, 49}_2 c -b^{6, 48}_2 ∨ -b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ -p_288 ∨ -b^{6, 49}_1 c -b^{6, 48}_2 ∨ -b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ -p_288 ∨ b^{6, 49}_0 c in DIMACS: -9269 -9270 9271 -288 9272 0 -9269 -9270 9271 -288 -9273 0 -9269 -9270 9271 -288 9274 0 c -1+1 --> 0 c ( b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ b^{6, 48}_0 ∧ p_288) -> (-b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ -b^{6, 49}_0) c in CNF: c -b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ -p_288 ∨ -b^{6, 49}_2 c -b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ -p_288 ∨ -b^{6, 49}_1 c -b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ -p_288 ∨ -b^{6, 49}_0 c in DIMACS: -9269 9270 -9271 -288 -9272 0 -9269 9270 -9271 -288 -9273 0 -9269 9270 -9271 -288 -9274 0 c 0+1 --> 1 c (-b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ -b^{6, 48}_0 ∧ p_288) -> (-b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ b^{6, 49}_0) c in CNF: c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ -p_288 ∨ -b^{6, 49}_2 c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ -p_288 ∨ -b^{6, 49}_1 c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ -p_288 ∨ b^{6, 49}_0 c in DIMACS: 9269 9270 9271 -288 -9272 0 9269 9270 9271 -288 -9273 0 9269 9270 9271 -288 9274 0 c 1+1 --> 2 c (-b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ b^{6, 48}_0 ∧ p_288) -> (-b^{6, 49}_2 ∧ b^{6, 49}_1 ∧ -b^{6, 49}_0) c in CNF: c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ -p_288 ∨ -b^{6, 49}_2 c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ -p_288 ∨ b^{6, 49}_1 c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ -p_288 ∨ -b^{6, 49}_0 c in DIMACS: 9269 9270 -9271 -288 -9272 0 9269 9270 -9271 -288 9273 0 9269 9270 -9271 -288 -9274 0 c 2+1 --> break c (-b^{6, 48}_2 ∧ b^{6, 48}_1 ∧ -b^{6, 48}_0 ∧ p_288) -> break c in CNF: c b^{6, 48}_2 ∨ -b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ -p_288 ∨ break c in DIMACS: 9269 -9270 9271 -288 1162 0 c 2-1 --> 1 c (-b^{6, 48}_2 ∧ b^{6, 48}_1 ∧ -b^{6, 48}_0 ∧ -p_288) -> (-b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ b^{6, 49}_0) c in CNF: c b^{6, 48}_2 ∨ -b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ p_288 ∨ -b^{6, 49}_2 c b^{6, 48}_2 ∨ -b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ p_288 ∨ -b^{6, 49}_1 c b^{6, 48}_2 ∨ -b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ p_288 ∨ b^{6, 49}_0 c in DIMACS: 9269 -9270 9271 288 -9272 0 9269 -9270 9271 288 -9273 0 9269 -9270 9271 288 9274 0 c 1-1 --> 0 c (-b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ b^{6, 48}_0 ∧ -p_288) -> (-b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ -b^{6, 49}_0) c in CNF: c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ p_288 ∨ -b^{6, 49}_2 c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ p_288 ∨ -b^{6, 49}_1 c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ p_288 ∨ -b^{6, 49}_0 c in DIMACS: 9269 9270 -9271 288 -9272 0 9269 9270 -9271 288 -9273 0 9269 9270 -9271 288 -9274 0 c 0-1 --> -1 c (-b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ -b^{6, 48}_0 ∧ -p_288) -> ( b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ b^{6, 49}_0) c in CNF: c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ p_288 ∨ b^{6, 49}_2 c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ p_288 ∨ -b^{6, 49}_1 c b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ p_288 ∨ b^{6, 49}_0 c in DIMACS: 9269 9270 9271 288 9272 0 9269 9270 9271 288 -9273 0 9269 9270 9271 288 9274 0 c -1-1 --> -2 c ( b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ b^{6, 48}_0 ∧ -p_288) -> ( b^{6, 49}_2 ∧ b^{6, 49}_1 ∧ -b^{6, 49}_0) c in CNF: c -b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ p_288 ∨ b^{6, 49}_2 c -b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ p_288 ∨ b^{6, 49}_1 c -b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ p_288 ∨ -b^{6, 49}_0 c in DIMACS: -9269 9270 -9271 288 9272 0 -9269 9270 -9271 288 9273 0 -9269 9270 -9271 288 -9274 0 c -2-1 --> break c ( b^{6, 48}_2 ∧ b^{6, 48}_1 ∧ -b^{6, 48}_0 ∧ -p_288) -> break c in CNF: c -b^{6, 48}_2 ∨ -b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ p_288 ∨ break c in DIMACS: -9269 -9270 9271 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 48}_2 ∧ -b^{6, 48}_1 ∧ -b^{6, 48}_0 ∧ true) c in CNF: c -b^{6, 48}_2 ∨ b^{6, 48}_1 ∨ b^{6, 48}_0 ∨ false c in DIMACS: -9269 9270 9271 0 c 3 does not represent an automaton state. c -(-b^{6, 48}_2 ∧ b^{6, 48}_1 ∧ b^{6, 48}_0 ∧ true) c in CNF: c b^{6, 48}_2 ∨ -b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ false c in DIMACS: 9269 -9270 -9271 0 c -3 does not represent an automaton state. c -( b^{6, 48}_2 ∧ b^{6, 48}_1 ∧ b^{6, 48}_0 ∧ true) c in CNF: c -b^{6, 48}_2 ∨ -b^{6, 48}_1 ∨ -b^{6, 48}_0 ∨ false c in DIMACS: -9269 -9270 -9271 0 c i = 49 c -2+1 --> -1 c ( b^{6, 49}_2 ∧ b^{6, 49}_1 ∧ -b^{6, 49}_0 ∧ p_294) -> ( b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ b^{6, 50}_0) c in CNF: c -b^{6, 49}_2 ∨ -b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ -p_294 ∨ b^{6, 50}_2 c -b^{6, 49}_2 ∨ -b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ -p_294 ∨ -b^{6, 50}_1 c -b^{6, 49}_2 ∨ -b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ -p_294 ∨ b^{6, 50}_0 c in DIMACS: -9272 -9273 9274 -294 9275 0 -9272 -9273 9274 -294 -9276 0 -9272 -9273 9274 -294 9277 0 c -1+1 --> 0 c ( b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ b^{6, 49}_0 ∧ p_294) -> (-b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ -b^{6, 50}_0) c in CNF: c -b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ -p_294 ∨ -b^{6, 50}_2 c -b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ -p_294 ∨ -b^{6, 50}_1 c -b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ -p_294 ∨ -b^{6, 50}_0 c in DIMACS: -9272 9273 -9274 -294 -9275 0 -9272 9273 -9274 -294 -9276 0 -9272 9273 -9274 -294 -9277 0 c 0+1 --> 1 c (-b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ -b^{6, 49}_0 ∧ p_294) -> (-b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ b^{6, 50}_0) c in CNF: c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ -p_294 ∨ -b^{6, 50}_2 c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ -p_294 ∨ -b^{6, 50}_1 c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ -p_294 ∨ b^{6, 50}_0 c in DIMACS: 9272 9273 9274 -294 -9275 0 9272 9273 9274 -294 -9276 0 9272 9273 9274 -294 9277 0 c 1+1 --> 2 c (-b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ b^{6, 49}_0 ∧ p_294) -> (-b^{6, 50}_2 ∧ b^{6, 50}_1 ∧ -b^{6, 50}_0) c in CNF: c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ -p_294 ∨ -b^{6, 50}_2 c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ -p_294 ∨ b^{6, 50}_1 c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ -p_294 ∨ -b^{6, 50}_0 c in DIMACS: 9272 9273 -9274 -294 -9275 0 9272 9273 -9274 -294 9276 0 9272 9273 -9274 -294 -9277 0 c 2+1 --> break c (-b^{6, 49}_2 ∧ b^{6, 49}_1 ∧ -b^{6, 49}_0 ∧ p_294) -> break c in CNF: c b^{6, 49}_2 ∨ -b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ -p_294 ∨ break c in DIMACS: 9272 -9273 9274 -294 1162 0 c 2-1 --> 1 c (-b^{6, 49}_2 ∧ b^{6, 49}_1 ∧ -b^{6, 49}_0 ∧ -p_294) -> (-b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ b^{6, 50}_0) c in CNF: c b^{6, 49}_2 ∨ -b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ p_294 ∨ -b^{6, 50}_2 c b^{6, 49}_2 ∨ -b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ p_294 ∨ -b^{6, 50}_1 c b^{6, 49}_2 ∨ -b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ p_294 ∨ b^{6, 50}_0 c in DIMACS: 9272 -9273 9274 294 -9275 0 9272 -9273 9274 294 -9276 0 9272 -9273 9274 294 9277 0 c 1-1 --> 0 c (-b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ b^{6, 49}_0 ∧ -p_294) -> (-b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ -b^{6, 50}_0) c in CNF: c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ p_294 ∨ -b^{6, 50}_2 c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ p_294 ∨ -b^{6, 50}_1 c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ p_294 ∨ -b^{6, 50}_0 c in DIMACS: 9272 9273 -9274 294 -9275 0 9272 9273 -9274 294 -9276 0 9272 9273 -9274 294 -9277 0 c 0-1 --> -1 c (-b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ -b^{6, 49}_0 ∧ -p_294) -> ( b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ b^{6, 50}_0) c in CNF: c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ p_294 ∨ b^{6, 50}_2 c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ p_294 ∨ -b^{6, 50}_1 c b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ p_294 ∨ b^{6, 50}_0 c in DIMACS: 9272 9273 9274 294 9275 0 9272 9273 9274 294 -9276 0 9272 9273 9274 294 9277 0 c -1-1 --> -2 c ( b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ b^{6, 49}_0 ∧ -p_294) -> ( b^{6, 50}_2 ∧ b^{6, 50}_1 ∧ -b^{6, 50}_0) c in CNF: c -b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ p_294 ∨ b^{6, 50}_2 c -b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ p_294 ∨ b^{6, 50}_1 c -b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ p_294 ∨ -b^{6, 50}_0 c in DIMACS: -9272 9273 -9274 294 9275 0 -9272 9273 -9274 294 9276 0 -9272 9273 -9274 294 -9277 0 c -2-1 --> break c ( b^{6, 49}_2 ∧ b^{6, 49}_1 ∧ -b^{6, 49}_0 ∧ -p_294) -> break c in CNF: c -b^{6, 49}_2 ∨ -b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ p_294 ∨ break c in DIMACS: -9272 -9273 9274 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 49}_2 ∧ -b^{6, 49}_1 ∧ -b^{6, 49}_0 ∧ true) c in CNF: c -b^{6, 49}_2 ∨ b^{6, 49}_1 ∨ b^{6, 49}_0 ∨ false c in DIMACS: -9272 9273 9274 0 c 3 does not represent an automaton state. c -(-b^{6, 49}_2 ∧ b^{6, 49}_1 ∧ b^{6, 49}_0 ∧ true) c in CNF: c b^{6, 49}_2 ∨ -b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ false c in DIMACS: 9272 -9273 -9274 0 c -3 does not represent an automaton state. c -( b^{6, 49}_2 ∧ b^{6, 49}_1 ∧ b^{6, 49}_0 ∧ true) c in CNF: c -b^{6, 49}_2 ∨ -b^{6, 49}_1 ∨ -b^{6, 49}_0 ∨ false c in DIMACS: -9272 -9273 -9274 0 c i = 50 c -2+1 --> -1 c ( b^{6, 50}_2 ∧ b^{6, 50}_1 ∧ -b^{6, 50}_0 ∧ p_300) -> ( b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ b^{6, 51}_0) c in CNF: c -b^{6, 50}_2 ∨ -b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ -p_300 ∨ b^{6, 51}_2 c -b^{6, 50}_2 ∨ -b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ -p_300 ∨ -b^{6, 51}_1 c -b^{6, 50}_2 ∨ -b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ -p_300 ∨ b^{6, 51}_0 c in DIMACS: -9275 -9276 9277 -300 9278 0 -9275 -9276 9277 -300 -9279 0 -9275 -9276 9277 -300 9280 0 c -1+1 --> 0 c ( b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ b^{6, 50}_0 ∧ p_300) -> (-b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ -b^{6, 51}_0) c in CNF: c -b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ -p_300 ∨ -b^{6, 51}_2 c -b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ -p_300 ∨ -b^{6, 51}_1 c -b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ -p_300 ∨ -b^{6, 51}_0 c in DIMACS: -9275 9276 -9277 -300 -9278 0 -9275 9276 -9277 -300 -9279 0 -9275 9276 -9277 -300 -9280 0 c 0+1 --> 1 c (-b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ -b^{6, 50}_0 ∧ p_300) -> (-b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ b^{6, 51}_0) c in CNF: c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ -p_300 ∨ -b^{6, 51}_2 c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ -p_300 ∨ -b^{6, 51}_1 c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ -p_300 ∨ b^{6, 51}_0 c in DIMACS: 9275 9276 9277 -300 -9278 0 9275 9276 9277 -300 -9279 0 9275 9276 9277 -300 9280 0 c 1+1 --> 2 c (-b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ b^{6, 50}_0 ∧ p_300) -> (-b^{6, 51}_2 ∧ b^{6, 51}_1 ∧ -b^{6, 51}_0) c in CNF: c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ -p_300 ∨ -b^{6, 51}_2 c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ -p_300 ∨ b^{6, 51}_1 c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ -p_300 ∨ -b^{6, 51}_0 c in DIMACS: 9275 9276 -9277 -300 -9278 0 9275 9276 -9277 -300 9279 0 9275 9276 -9277 -300 -9280 0 c 2+1 --> break c (-b^{6, 50}_2 ∧ b^{6, 50}_1 ∧ -b^{6, 50}_0 ∧ p_300) -> break c in CNF: c b^{6, 50}_2 ∨ -b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ -p_300 ∨ break c in DIMACS: 9275 -9276 9277 -300 1162 0 c 2-1 --> 1 c (-b^{6, 50}_2 ∧ b^{6, 50}_1 ∧ -b^{6, 50}_0 ∧ -p_300) -> (-b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ b^{6, 51}_0) c in CNF: c b^{6, 50}_2 ∨ -b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ p_300 ∨ -b^{6, 51}_2 c b^{6, 50}_2 ∨ -b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ p_300 ∨ -b^{6, 51}_1 c b^{6, 50}_2 ∨ -b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ p_300 ∨ b^{6, 51}_0 c in DIMACS: 9275 -9276 9277 300 -9278 0 9275 -9276 9277 300 -9279 0 9275 -9276 9277 300 9280 0 c 1-1 --> 0 c (-b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ b^{6, 50}_0 ∧ -p_300) -> (-b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ -b^{6, 51}_0) c in CNF: c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ p_300 ∨ -b^{6, 51}_2 c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ p_300 ∨ -b^{6, 51}_1 c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ p_300 ∨ -b^{6, 51}_0 c in DIMACS: 9275 9276 -9277 300 -9278 0 9275 9276 -9277 300 -9279 0 9275 9276 -9277 300 -9280 0 c 0-1 --> -1 c (-b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ -b^{6, 50}_0 ∧ -p_300) -> ( b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ b^{6, 51}_0) c in CNF: c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ p_300 ∨ b^{6, 51}_2 c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ p_300 ∨ -b^{6, 51}_1 c b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ p_300 ∨ b^{6, 51}_0 c in DIMACS: 9275 9276 9277 300 9278 0 9275 9276 9277 300 -9279 0 9275 9276 9277 300 9280 0 c -1-1 --> -2 c ( b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ b^{6, 50}_0 ∧ -p_300) -> ( b^{6, 51}_2 ∧ b^{6, 51}_1 ∧ -b^{6, 51}_0) c in CNF: c -b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ p_300 ∨ b^{6, 51}_2 c -b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ p_300 ∨ b^{6, 51}_1 c -b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ p_300 ∨ -b^{6, 51}_0 c in DIMACS: -9275 9276 -9277 300 9278 0 -9275 9276 -9277 300 9279 0 -9275 9276 -9277 300 -9280 0 c -2-1 --> break c ( b^{6, 50}_2 ∧ b^{6, 50}_1 ∧ -b^{6, 50}_0 ∧ -p_300) -> break c in CNF: c -b^{6, 50}_2 ∨ -b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ p_300 ∨ break c in DIMACS: -9275 -9276 9277 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 50}_2 ∧ -b^{6, 50}_1 ∧ -b^{6, 50}_0 ∧ true) c in CNF: c -b^{6, 50}_2 ∨ b^{6, 50}_1 ∨ b^{6, 50}_0 ∨ false c in DIMACS: -9275 9276 9277 0 c 3 does not represent an automaton state. c -(-b^{6, 50}_2 ∧ b^{6, 50}_1 ∧ b^{6, 50}_0 ∧ true) c in CNF: c b^{6, 50}_2 ∨ -b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ false c in DIMACS: 9275 -9276 -9277 0 c -3 does not represent an automaton state. c -( b^{6, 50}_2 ∧ b^{6, 50}_1 ∧ b^{6, 50}_0 ∧ true) c in CNF: c -b^{6, 50}_2 ∨ -b^{6, 50}_1 ∨ -b^{6, 50}_0 ∨ false c in DIMACS: -9275 -9276 -9277 0 c i = 51 c -2+1 --> -1 c ( b^{6, 51}_2 ∧ b^{6, 51}_1 ∧ -b^{6, 51}_0 ∧ p_306) -> ( b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ b^{6, 52}_0) c in CNF: c -b^{6, 51}_2 ∨ -b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ -p_306 ∨ b^{6, 52}_2 c -b^{6, 51}_2 ∨ -b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ -p_306 ∨ -b^{6, 52}_1 c -b^{6, 51}_2 ∨ -b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ -p_306 ∨ b^{6, 52}_0 c in DIMACS: -9278 -9279 9280 -306 9281 0 -9278 -9279 9280 -306 -9282 0 -9278 -9279 9280 -306 9283 0 c -1+1 --> 0 c ( b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ b^{6, 51}_0 ∧ p_306) -> (-b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ -b^{6, 52}_0) c in CNF: c -b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ -p_306 ∨ -b^{6, 52}_2 c -b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ -p_306 ∨ -b^{6, 52}_1 c -b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ -p_306 ∨ -b^{6, 52}_0 c in DIMACS: -9278 9279 -9280 -306 -9281 0 -9278 9279 -9280 -306 -9282 0 -9278 9279 -9280 -306 -9283 0 c 0+1 --> 1 c (-b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ -b^{6, 51}_0 ∧ p_306) -> (-b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ b^{6, 52}_0) c in CNF: c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ -p_306 ∨ -b^{6, 52}_2 c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ -p_306 ∨ -b^{6, 52}_1 c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ -p_306 ∨ b^{6, 52}_0 c in DIMACS: 9278 9279 9280 -306 -9281 0 9278 9279 9280 -306 -9282 0 9278 9279 9280 -306 9283 0 c 1+1 --> 2 c (-b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ b^{6, 51}_0 ∧ p_306) -> (-b^{6, 52}_2 ∧ b^{6, 52}_1 ∧ -b^{6, 52}_0) c in CNF: c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ -p_306 ∨ -b^{6, 52}_2 c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ -p_306 ∨ b^{6, 52}_1 c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ -p_306 ∨ -b^{6, 52}_0 c in DIMACS: 9278 9279 -9280 -306 -9281 0 9278 9279 -9280 -306 9282 0 9278 9279 -9280 -306 -9283 0 c 2+1 --> break c (-b^{6, 51}_2 ∧ b^{6, 51}_1 ∧ -b^{6, 51}_0 ∧ p_306) -> break c in CNF: c b^{6, 51}_2 ∨ -b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ -p_306 ∨ break c in DIMACS: 9278 -9279 9280 -306 1162 0 c 2-1 --> 1 c (-b^{6, 51}_2 ∧ b^{6, 51}_1 ∧ -b^{6, 51}_0 ∧ -p_306) -> (-b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ b^{6, 52}_0) c in CNF: c b^{6, 51}_2 ∨ -b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ p_306 ∨ -b^{6, 52}_2 c b^{6, 51}_2 ∨ -b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ p_306 ∨ -b^{6, 52}_1 c b^{6, 51}_2 ∨ -b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ p_306 ∨ b^{6, 52}_0 c in DIMACS: 9278 -9279 9280 306 -9281 0 9278 -9279 9280 306 -9282 0 9278 -9279 9280 306 9283 0 c 1-1 --> 0 c (-b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ b^{6, 51}_0 ∧ -p_306) -> (-b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ -b^{6, 52}_0) c in CNF: c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ p_306 ∨ -b^{6, 52}_2 c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ p_306 ∨ -b^{6, 52}_1 c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ p_306 ∨ -b^{6, 52}_0 c in DIMACS: 9278 9279 -9280 306 -9281 0 9278 9279 -9280 306 -9282 0 9278 9279 -9280 306 -9283 0 c 0-1 --> -1 c (-b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ -b^{6, 51}_0 ∧ -p_306) -> ( b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ b^{6, 52}_0) c in CNF: c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ p_306 ∨ b^{6, 52}_2 c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ p_306 ∨ -b^{6, 52}_1 c b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ p_306 ∨ b^{6, 52}_0 c in DIMACS: 9278 9279 9280 306 9281 0 9278 9279 9280 306 -9282 0 9278 9279 9280 306 9283 0 c -1-1 --> -2 c ( b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ b^{6, 51}_0 ∧ -p_306) -> ( b^{6, 52}_2 ∧ b^{6, 52}_1 ∧ -b^{6, 52}_0) c in CNF: c -b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ p_306 ∨ b^{6, 52}_2 c -b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ p_306 ∨ b^{6, 52}_1 c -b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ p_306 ∨ -b^{6, 52}_0 c in DIMACS: -9278 9279 -9280 306 9281 0 -9278 9279 -9280 306 9282 0 -9278 9279 -9280 306 -9283 0 c -2-1 --> break c ( b^{6, 51}_2 ∧ b^{6, 51}_1 ∧ -b^{6, 51}_0 ∧ -p_306) -> break c in CNF: c -b^{6, 51}_2 ∨ -b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ p_306 ∨ break c in DIMACS: -9278 -9279 9280 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 51}_2 ∧ -b^{6, 51}_1 ∧ -b^{6, 51}_0 ∧ true) c in CNF: c -b^{6, 51}_2 ∨ b^{6, 51}_1 ∨ b^{6, 51}_0 ∨ false c in DIMACS: -9278 9279 9280 0 c 3 does not represent an automaton state. c -(-b^{6, 51}_2 ∧ b^{6, 51}_1 ∧ b^{6, 51}_0 ∧ true) c in CNF: c b^{6, 51}_2 ∨ -b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ false c in DIMACS: 9278 -9279 -9280 0 c -3 does not represent an automaton state. c -( b^{6, 51}_2 ∧ b^{6, 51}_1 ∧ b^{6, 51}_0 ∧ true) c in CNF: c -b^{6, 51}_2 ∨ -b^{6, 51}_1 ∨ -b^{6, 51}_0 ∨ false c in DIMACS: -9278 -9279 -9280 0 c i = 52 c -2+1 --> -1 c ( b^{6, 52}_2 ∧ b^{6, 52}_1 ∧ -b^{6, 52}_0 ∧ p_312) -> ( b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ b^{6, 53}_0) c in CNF: c -b^{6, 52}_2 ∨ -b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ -p_312 ∨ b^{6, 53}_2 c -b^{6, 52}_2 ∨ -b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ -p_312 ∨ -b^{6, 53}_1 c -b^{6, 52}_2 ∨ -b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ -p_312 ∨ b^{6, 53}_0 c in DIMACS: -9281 -9282 9283 -312 9284 0 -9281 -9282 9283 -312 -9285 0 -9281 -9282 9283 -312 9286 0 c -1+1 --> 0 c ( b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ b^{6, 52}_0 ∧ p_312) -> (-b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ -b^{6, 53}_0) c in CNF: c -b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ -p_312 ∨ -b^{6, 53}_2 c -b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ -p_312 ∨ -b^{6, 53}_1 c -b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ -p_312 ∨ -b^{6, 53}_0 c in DIMACS: -9281 9282 -9283 -312 -9284 0 -9281 9282 -9283 -312 -9285 0 -9281 9282 -9283 -312 -9286 0 c 0+1 --> 1 c (-b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ -b^{6, 52}_0 ∧ p_312) -> (-b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ b^{6, 53}_0) c in CNF: c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ -p_312 ∨ -b^{6, 53}_2 c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ -p_312 ∨ -b^{6, 53}_1 c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ -p_312 ∨ b^{6, 53}_0 c in DIMACS: 9281 9282 9283 -312 -9284 0 9281 9282 9283 -312 -9285 0 9281 9282 9283 -312 9286 0 c 1+1 --> 2 c (-b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ b^{6, 52}_0 ∧ p_312) -> (-b^{6, 53}_2 ∧ b^{6, 53}_1 ∧ -b^{6, 53}_0) c in CNF: c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ -p_312 ∨ -b^{6, 53}_2 c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ -p_312 ∨ b^{6, 53}_1 c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ -p_312 ∨ -b^{6, 53}_0 c in DIMACS: 9281 9282 -9283 -312 -9284 0 9281 9282 -9283 -312 9285 0 9281 9282 -9283 -312 -9286 0 c 2+1 --> break c (-b^{6, 52}_2 ∧ b^{6, 52}_1 ∧ -b^{6, 52}_0 ∧ p_312) -> break c in CNF: c b^{6, 52}_2 ∨ -b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ -p_312 ∨ break c in DIMACS: 9281 -9282 9283 -312 1162 0 c 2-1 --> 1 c (-b^{6, 52}_2 ∧ b^{6, 52}_1 ∧ -b^{6, 52}_0 ∧ -p_312) -> (-b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ b^{6, 53}_0) c in CNF: c b^{6, 52}_2 ∨ -b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ p_312 ∨ -b^{6, 53}_2 c b^{6, 52}_2 ∨ -b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ p_312 ∨ -b^{6, 53}_1 c b^{6, 52}_2 ∨ -b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ p_312 ∨ b^{6, 53}_0 c in DIMACS: 9281 -9282 9283 312 -9284 0 9281 -9282 9283 312 -9285 0 9281 -9282 9283 312 9286 0 c 1-1 --> 0 c (-b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ b^{6, 52}_0 ∧ -p_312) -> (-b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ -b^{6, 53}_0) c in CNF: c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ p_312 ∨ -b^{6, 53}_2 c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ p_312 ∨ -b^{6, 53}_1 c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ p_312 ∨ -b^{6, 53}_0 c in DIMACS: 9281 9282 -9283 312 -9284 0 9281 9282 -9283 312 -9285 0 9281 9282 -9283 312 -9286 0 c 0-1 --> -1 c (-b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ -b^{6, 52}_0 ∧ -p_312) -> ( b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ b^{6, 53}_0) c in CNF: c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ p_312 ∨ b^{6, 53}_2 c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ p_312 ∨ -b^{6, 53}_1 c b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ p_312 ∨ b^{6, 53}_0 c in DIMACS: 9281 9282 9283 312 9284 0 9281 9282 9283 312 -9285 0 9281 9282 9283 312 9286 0 c -1-1 --> -2 c ( b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ b^{6, 52}_0 ∧ -p_312) -> ( b^{6, 53}_2 ∧ b^{6, 53}_1 ∧ -b^{6, 53}_0) c in CNF: c -b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ p_312 ∨ b^{6, 53}_2 c -b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ p_312 ∨ b^{6, 53}_1 c -b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ p_312 ∨ -b^{6, 53}_0 c in DIMACS: -9281 9282 -9283 312 9284 0 -9281 9282 -9283 312 9285 0 -9281 9282 -9283 312 -9286 0 c -2-1 --> break c ( b^{6, 52}_2 ∧ b^{6, 52}_1 ∧ -b^{6, 52}_0 ∧ -p_312) -> break c in CNF: c -b^{6, 52}_2 ∨ -b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ p_312 ∨ break c in DIMACS: -9281 -9282 9283 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 52}_2 ∧ -b^{6, 52}_1 ∧ -b^{6, 52}_0 ∧ true) c in CNF: c -b^{6, 52}_2 ∨ b^{6, 52}_1 ∨ b^{6, 52}_0 ∨ false c in DIMACS: -9281 9282 9283 0 c 3 does not represent an automaton state. c -(-b^{6, 52}_2 ∧ b^{6, 52}_1 ∧ b^{6, 52}_0 ∧ true) c in CNF: c b^{6, 52}_2 ∨ -b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ false c in DIMACS: 9281 -9282 -9283 0 c -3 does not represent an automaton state. c -( b^{6, 52}_2 ∧ b^{6, 52}_1 ∧ b^{6, 52}_0 ∧ true) c in CNF: c -b^{6, 52}_2 ∨ -b^{6, 52}_1 ∨ -b^{6, 52}_0 ∨ false c in DIMACS: -9281 -9282 -9283 0 c i = 53 c -2+1 --> -1 c ( b^{6, 53}_2 ∧ b^{6, 53}_1 ∧ -b^{6, 53}_0 ∧ p_318) -> ( b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ b^{6, 54}_0) c in CNF: c -b^{6, 53}_2 ∨ -b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ -p_318 ∨ b^{6, 54}_2 c -b^{6, 53}_2 ∨ -b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ -p_318 ∨ -b^{6, 54}_1 c -b^{6, 53}_2 ∨ -b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ -p_318 ∨ b^{6, 54}_0 c in DIMACS: -9284 -9285 9286 -318 9287 0 -9284 -9285 9286 -318 -9288 0 -9284 -9285 9286 -318 9289 0 c -1+1 --> 0 c ( b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ b^{6, 53}_0 ∧ p_318) -> (-b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ -b^{6, 54}_0) c in CNF: c -b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ -p_318 ∨ -b^{6, 54}_2 c -b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ -p_318 ∨ -b^{6, 54}_1 c -b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ -p_318 ∨ -b^{6, 54}_0 c in DIMACS: -9284 9285 -9286 -318 -9287 0 -9284 9285 -9286 -318 -9288 0 -9284 9285 -9286 -318 -9289 0 c 0+1 --> 1 c (-b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ -b^{6, 53}_0 ∧ p_318) -> (-b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ b^{6, 54}_0) c in CNF: c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ -p_318 ∨ -b^{6, 54}_2 c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ -p_318 ∨ -b^{6, 54}_1 c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ -p_318 ∨ b^{6, 54}_0 c in DIMACS: 9284 9285 9286 -318 -9287 0 9284 9285 9286 -318 -9288 0 9284 9285 9286 -318 9289 0 c 1+1 --> 2 c (-b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ b^{6, 53}_0 ∧ p_318) -> (-b^{6, 54}_2 ∧ b^{6, 54}_1 ∧ -b^{6, 54}_0) c in CNF: c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ -p_318 ∨ -b^{6, 54}_2 c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ -p_318 ∨ b^{6, 54}_1 c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ -p_318 ∨ -b^{6, 54}_0 c in DIMACS: 9284 9285 -9286 -318 -9287 0 9284 9285 -9286 -318 9288 0 9284 9285 -9286 -318 -9289 0 c 2+1 --> break c (-b^{6, 53}_2 ∧ b^{6, 53}_1 ∧ -b^{6, 53}_0 ∧ p_318) -> break c in CNF: c b^{6, 53}_2 ∨ -b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ -p_318 ∨ break c in DIMACS: 9284 -9285 9286 -318 1162 0 c 2-1 --> 1 c (-b^{6, 53}_2 ∧ b^{6, 53}_1 ∧ -b^{6, 53}_0 ∧ -p_318) -> (-b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ b^{6, 54}_0) c in CNF: c b^{6, 53}_2 ∨ -b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ p_318 ∨ -b^{6, 54}_2 c b^{6, 53}_2 ∨ -b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ p_318 ∨ -b^{6, 54}_1 c b^{6, 53}_2 ∨ -b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ p_318 ∨ b^{6, 54}_0 c in DIMACS: 9284 -9285 9286 318 -9287 0 9284 -9285 9286 318 -9288 0 9284 -9285 9286 318 9289 0 c 1-1 --> 0 c (-b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ b^{6, 53}_0 ∧ -p_318) -> (-b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ -b^{6, 54}_0) c in CNF: c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ p_318 ∨ -b^{6, 54}_2 c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ p_318 ∨ -b^{6, 54}_1 c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ p_318 ∨ -b^{6, 54}_0 c in DIMACS: 9284 9285 -9286 318 -9287 0 9284 9285 -9286 318 -9288 0 9284 9285 -9286 318 -9289 0 c 0-1 --> -1 c (-b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ -b^{6, 53}_0 ∧ -p_318) -> ( b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ b^{6, 54}_0) c in CNF: c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ p_318 ∨ b^{6, 54}_2 c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ p_318 ∨ -b^{6, 54}_1 c b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ p_318 ∨ b^{6, 54}_0 c in DIMACS: 9284 9285 9286 318 9287 0 9284 9285 9286 318 -9288 0 9284 9285 9286 318 9289 0 c -1-1 --> -2 c ( b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ b^{6, 53}_0 ∧ -p_318) -> ( b^{6, 54}_2 ∧ b^{6, 54}_1 ∧ -b^{6, 54}_0) c in CNF: c -b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ p_318 ∨ b^{6, 54}_2 c -b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ p_318 ∨ b^{6, 54}_1 c -b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ p_318 ∨ -b^{6, 54}_0 c in DIMACS: -9284 9285 -9286 318 9287 0 -9284 9285 -9286 318 9288 0 -9284 9285 -9286 318 -9289 0 c -2-1 --> break c ( b^{6, 53}_2 ∧ b^{6, 53}_1 ∧ -b^{6, 53}_0 ∧ -p_318) -> break c in CNF: c -b^{6, 53}_2 ∨ -b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ p_318 ∨ break c in DIMACS: -9284 -9285 9286 318 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 53}_2 ∧ -b^{6, 53}_1 ∧ -b^{6, 53}_0 ∧ true) c in CNF: c -b^{6, 53}_2 ∨ b^{6, 53}_1 ∨ b^{6, 53}_0 ∨ false c in DIMACS: -9284 9285 9286 0 c 3 does not represent an automaton state. c -(-b^{6, 53}_2 ∧ b^{6, 53}_1 ∧ b^{6, 53}_0 ∧ true) c in CNF: c b^{6, 53}_2 ∨ -b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ false c in DIMACS: 9284 -9285 -9286 0 c -3 does not represent an automaton state. c -( b^{6, 53}_2 ∧ b^{6, 53}_1 ∧ b^{6, 53}_0 ∧ true) c in CNF: c -b^{6, 53}_2 ∨ -b^{6, 53}_1 ∨ -b^{6, 53}_0 ∨ false c in DIMACS: -9284 -9285 -9286 0 c i = 54 c -2+1 --> -1 c ( b^{6, 54}_2 ∧ b^{6, 54}_1 ∧ -b^{6, 54}_0 ∧ p_324) -> ( b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ b^{6, 55}_0) c in CNF: c -b^{6, 54}_2 ∨ -b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ -p_324 ∨ b^{6, 55}_2 c -b^{6, 54}_2 ∨ -b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ -p_324 ∨ -b^{6, 55}_1 c -b^{6, 54}_2 ∨ -b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ -p_324 ∨ b^{6, 55}_0 c in DIMACS: -9287 -9288 9289 -324 9290 0 -9287 -9288 9289 -324 -9291 0 -9287 -9288 9289 -324 9292 0 c -1+1 --> 0 c ( b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ b^{6, 54}_0 ∧ p_324) -> (-b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ -b^{6, 55}_0) c in CNF: c -b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ -p_324 ∨ -b^{6, 55}_2 c -b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ -p_324 ∨ -b^{6, 55}_1 c -b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ -p_324 ∨ -b^{6, 55}_0 c in DIMACS: -9287 9288 -9289 -324 -9290 0 -9287 9288 -9289 -324 -9291 0 -9287 9288 -9289 -324 -9292 0 c 0+1 --> 1 c (-b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ -b^{6, 54}_0 ∧ p_324) -> (-b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ b^{6, 55}_0) c in CNF: c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ -p_324 ∨ -b^{6, 55}_2 c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ -p_324 ∨ -b^{6, 55}_1 c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ -p_324 ∨ b^{6, 55}_0 c in DIMACS: 9287 9288 9289 -324 -9290 0 9287 9288 9289 -324 -9291 0 9287 9288 9289 -324 9292 0 c 1+1 --> 2 c (-b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ b^{6, 54}_0 ∧ p_324) -> (-b^{6, 55}_2 ∧ b^{6, 55}_1 ∧ -b^{6, 55}_0) c in CNF: c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ -p_324 ∨ -b^{6, 55}_2 c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ -p_324 ∨ b^{6, 55}_1 c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ -p_324 ∨ -b^{6, 55}_0 c in DIMACS: 9287 9288 -9289 -324 -9290 0 9287 9288 -9289 -324 9291 0 9287 9288 -9289 -324 -9292 0 c 2+1 --> break c (-b^{6, 54}_2 ∧ b^{6, 54}_1 ∧ -b^{6, 54}_0 ∧ p_324) -> break c in CNF: c b^{6, 54}_2 ∨ -b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ -p_324 ∨ break c in DIMACS: 9287 -9288 9289 -324 1162 0 c 2-1 --> 1 c (-b^{6, 54}_2 ∧ b^{6, 54}_1 ∧ -b^{6, 54}_0 ∧ -p_324) -> (-b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ b^{6, 55}_0) c in CNF: c b^{6, 54}_2 ∨ -b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ p_324 ∨ -b^{6, 55}_2 c b^{6, 54}_2 ∨ -b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ p_324 ∨ -b^{6, 55}_1 c b^{6, 54}_2 ∨ -b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ p_324 ∨ b^{6, 55}_0 c in DIMACS: 9287 -9288 9289 324 -9290 0 9287 -9288 9289 324 -9291 0 9287 -9288 9289 324 9292 0 c 1-1 --> 0 c (-b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ b^{6, 54}_0 ∧ -p_324) -> (-b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ -b^{6, 55}_0) c in CNF: c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ p_324 ∨ -b^{6, 55}_2 c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ p_324 ∨ -b^{6, 55}_1 c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ p_324 ∨ -b^{6, 55}_0 c in DIMACS: 9287 9288 -9289 324 -9290 0 9287 9288 -9289 324 -9291 0 9287 9288 -9289 324 -9292 0 c 0-1 --> -1 c (-b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ -b^{6, 54}_0 ∧ -p_324) -> ( b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ b^{6, 55}_0) c in CNF: c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ p_324 ∨ b^{6, 55}_2 c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ p_324 ∨ -b^{6, 55}_1 c b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ p_324 ∨ b^{6, 55}_0 c in DIMACS: 9287 9288 9289 324 9290 0 9287 9288 9289 324 -9291 0 9287 9288 9289 324 9292 0 c -1-1 --> -2 c ( b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ b^{6, 54}_0 ∧ -p_324) -> ( b^{6, 55}_2 ∧ b^{6, 55}_1 ∧ -b^{6, 55}_0) c in CNF: c -b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ p_324 ∨ b^{6, 55}_2 c -b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ p_324 ∨ b^{6, 55}_1 c -b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ p_324 ∨ -b^{6, 55}_0 c in DIMACS: -9287 9288 -9289 324 9290 0 -9287 9288 -9289 324 9291 0 -9287 9288 -9289 324 -9292 0 c -2-1 --> break c ( b^{6, 54}_2 ∧ b^{6, 54}_1 ∧ -b^{6, 54}_0 ∧ -p_324) -> break c in CNF: c -b^{6, 54}_2 ∨ -b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ p_324 ∨ break c in DIMACS: -9287 -9288 9289 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 54}_2 ∧ -b^{6, 54}_1 ∧ -b^{6, 54}_0 ∧ true) c in CNF: c -b^{6, 54}_2 ∨ b^{6, 54}_1 ∨ b^{6, 54}_0 ∨ false c in DIMACS: -9287 9288 9289 0 c 3 does not represent an automaton state. c -(-b^{6, 54}_2 ∧ b^{6, 54}_1 ∧ b^{6, 54}_0 ∧ true) c in CNF: c b^{6, 54}_2 ∨ -b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ false c in DIMACS: 9287 -9288 -9289 0 c -3 does not represent an automaton state. c -( b^{6, 54}_2 ∧ b^{6, 54}_1 ∧ b^{6, 54}_0 ∧ true) c in CNF: c -b^{6, 54}_2 ∨ -b^{6, 54}_1 ∨ -b^{6, 54}_0 ∨ false c in DIMACS: -9287 -9288 -9289 0 c i = 55 c -2+1 --> -1 c ( b^{6, 55}_2 ∧ b^{6, 55}_1 ∧ -b^{6, 55}_0 ∧ p_330) -> ( b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ b^{6, 56}_0) c in CNF: c -b^{6, 55}_2 ∨ -b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ -p_330 ∨ b^{6, 56}_2 c -b^{6, 55}_2 ∨ -b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ -p_330 ∨ -b^{6, 56}_1 c -b^{6, 55}_2 ∨ -b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ -p_330 ∨ b^{6, 56}_0 c in DIMACS: -9290 -9291 9292 -330 9293 0 -9290 -9291 9292 -330 -9294 0 -9290 -9291 9292 -330 9295 0 c -1+1 --> 0 c ( b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ b^{6, 55}_0 ∧ p_330) -> (-b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ -b^{6, 56}_0) c in CNF: c -b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ -p_330 ∨ -b^{6, 56}_2 c -b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ -p_330 ∨ -b^{6, 56}_1 c -b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ -p_330 ∨ -b^{6, 56}_0 c in DIMACS: -9290 9291 -9292 -330 -9293 0 -9290 9291 -9292 -330 -9294 0 -9290 9291 -9292 -330 -9295 0 c 0+1 --> 1 c (-b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ -b^{6, 55}_0 ∧ p_330) -> (-b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ b^{6, 56}_0) c in CNF: c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ -p_330 ∨ -b^{6, 56}_2 c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ -p_330 ∨ -b^{6, 56}_1 c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ -p_330 ∨ b^{6, 56}_0 c in DIMACS: 9290 9291 9292 -330 -9293 0 9290 9291 9292 -330 -9294 0 9290 9291 9292 -330 9295 0 c 1+1 --> 2 c (-b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ b^{6, 55}_0 ∧ p_330) -> (-b^{6, 56}_2 ∧ b^{6, 56}_1 ∧ -b^{6, 56}_0) c in CNF: c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ -p_330 ∨ -b^{6, 56}_2 c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ -p_330 ∨ b^{6, 56}_1 c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ -p_330 ∨ -b^{6, 56}_0 c in DIMACS: 9290 9291 -9292 -330 -9293 0 9290 9291 -9292 -330 9294 0 9290 9291 -9292 -330 -9295 0 c 2+1 --> break c (-b^{6, 55}_2 ∧ b^{6, 55}_1 ∧ -b^{6, 55}_0 ∧ p_330) -> break c in CNF: c b^{6, 55}_2 ∨ -b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ -p_330 ∨ break c in DIMACS: 9290 -9291 9292 -330 1162 0 c 2-1 --> 1 c (-b^{6, 55}_2 ∧ b^{6, 55}_1 ∧ -b^{6, 55}_0 ∧ -p_330) -> (-b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ b^{6, 56}_0) c in CNF: c b^{6, 55}_2 ∨ -b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ p_330 ∨ -b^{6, 56}_2 c b^{6, 55}_2 ∨ -b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ p_330 ∨ -b^{6, 56}_1 c b^{6, 55}_2 ∨ -b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ p_330 ∨ b^{6, 56}_0 c in DIMACS: 9290 -9291 9292 330 -9293 0 9290 -9291 9292 330 -9294 0 9290 -9291 9292 330 9295 0 c 1-1 --> 0 c (-b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ b^{6, 55}_0 ∧ -p_330) -> (-b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ -b^{6, 56}_0) c in CNF: c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ p_330 ∨ -b^{6, 56}_2 c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ p_330 ∨ -b^{6, 56}_1 c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ p_330 ∨ -b^{6, 56}_0 c in DIMACS: 9290 9291 -9292 330 -9293 0 9290 9291 -9292 330 -9294 0 9290 9291 -9292 330 -9295 0 c 0-1 --> -1 c (-b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ -b^{6, 55}_0 ∧ -p_330) -> ( b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ b^{6, 56}_0) c in CNF: c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ p_330 ∨ b^{6, 56}_2 c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ p_330 ∨ -b^{6, 56}_1 c b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ p_330 ∨ b^{6, 56}_0 c in DIMACS: 9290 9291 9292 330 9293 0 9290 9291 9292 330 -9294 0 9290 9291 9292 330 9295 0 c -1-1 --> -2 c ( b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ b^{6, 55}_0 ∧ -p_330) -> ( b^{6, 56}_2 ∧ b^{6, 56}_1 ∧ -b^{6, 56}_0) c in CNF: c -b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ p_330 ∨ b^{6, 56}_2 c -b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ p_330 ∨ b^{6, 56}_1 c -b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ p_330 ∨ -b^{6, 56}_0 c in DIMACS: -9290 9291 -9292 330 9293 0 -9290 9291 -9292 330 9294 0 -9290 9291 -9292 330 -9295 0 c -2-1 --> break c ( b^{6, 55}_2 ∧ b^{6, 55}_1 ∧ -b^{6, 55}_0 ∧ -p_330) -> break c in CNF: c -b^{6, 55}_2 ∨ -b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ p_330 ∨ break c in DIMACS: -9290 -9291 9292 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 55}_2 ∧ -b^{6, 55}_1 ∧ -b^{6, 55}_0 ∧ true) c in CNF: c -b^{6, 55}_2 ∨ b^{6, 55}_1 ∨ b^{6, 55}_0 ∨ false c in DIMACS: -9290 9291 9292 0 c 3 does not represent an automaton state. c -(-b^{6, 55}_2 ∧ b^{6, 55}_1 ∧ b^{6, 55}_0 ∧ true) c in CNF: c b^{6, 55}_2 ∨ -b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ false c in DIMACS: 9290 -9291 -9292 0 c -3 does not represent an automaton state. c -( b^{6, 55}_2 ∧ b^{6, 55}_1 ∧ b^{6, 55}_0 ∧ true) c in CNF: c -b^{6, 55}_2 ∨ -b^{6, 55}_1 ∨ -b^{6, 55}_0 ∨ false c in DIMACS: -9290 -9291 -9292 0 c i = 56 c -2+1 --> -1 c ( b^{6, 56}_2 ∧ b^{6, 56}_1 ∧ -b^{6, 56}_0 ∧ p_336) -> ( b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ b^{6, 57}_0) c in CNF: c -b^{6, 56}_2 ∨ -b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ -p_336 ∨ b^{6, 57}_2 c -b^{6, 56}_2 ∨ -b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ -p_336 ∨ -b^{6, 57}_1 c -b^{6, 56}_2 ∨ -b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ -p_336 ∨ b^{6, 57}_0 c in DIMACS: -9293 -9294 9295 -336 9296 0 -9293 -9294 9295 -336 -9297 0 -9293 -9294 9295 -336 9298 0 c -1+1 --> 0 c ( b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ b^{6, 56}_0 ∧ p_336) -> (-b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ -b^{6, 57}_0) c in CNF: c -b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ -p_336 ∨ -b^{6, 57}_2 c -b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ -p_336 ∨ -b^{6, 57}_1 c -b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ -p_336 ∨ -b^{6, 57}_0 c in DIMACS: -9293 9294 -9295 -336 -9296 0 -9293 9294 -9295 -336 -9297 0 -9293 9294 -9295 -336 -9298 0 c 0+1 --> 1 c (-b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ -b^{6, 56}_0 ∧ p_336) -> (-b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ b^{6, 57}_0) c in CNF: c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ -p_336 ∨ -b^{6, 57}_2 c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ -p_336 ∨ -b^{6, 57}_1 c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ -p_336 ∨ b^{6, 57}_0 c in DIMACS: 9293 9294 9295 -336 -9296 0 9293 9294 9295 -336 -9297 0 9293 9294 9295 -336 9298 0 c 1+1 --> 2 c (-b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ b^{6, 56}_0 ∧ p_336) -> (-b^{6, 57}_2 ∧ b^{6, 57}_1 ∧ -b^{6, 57}_0) c in CNF: c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ -p_336 ∨ -b^{6, 57}_2 c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ -p_336 ∨ b^{6, 57}_1 c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ -p_336 ∨ -b^{6, 57}_0 c in DIMACS: 9293 9294 -9295 -336 -9296 0 9293 9294 -9295 -336 9297 0 9293 9294 -9295 -336 -9298 0 c 2+1 --> break c (-b^{6, 56}_2 ∧ b^{6, 56}_1 ∧ -b^{6, 56}_0 ∧ p_336) -> break c in CNF: c b^{6, 56}_2 ∨ -b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ -p_336 ∨ break c in DIMACS: 9293 -9294 9295 -336 1162 0 c 2-1 --> 1 c (-b^{6, 56}_2 ∧ b^{6, 56}_1 ∧ -b^{6, 56}_0 ∧ -p_336) -> (-b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ b^{6, 57}_0) c in CNF: c b^{6, 56}_2 ∨ -b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ p_336 ∨ -b^{6, 57}_2 c b^{6, 56}_2 ∨ -b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ p_336 ∨ -b^{6, 57}_1 c b^{6, 56}_2 ∨ -b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ p_336 ∨ b^{6, 57}_0 c in DIMACS: 9293 -9294 9295 336 -9296 0 9293 -9294 9295 336 -9297 0 9293 -9294 9295 336 9298 0 c 1-1 --> 0 c (-b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ b^{6, 56}_0 ∧ -p_336) -> (-b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ -b^{6, 57}_0) c in CNF: c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ p_336 ∨ -b^{6, 57}_2 c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ p_336 ∨ -b^{6, 57}_1 c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ p_336 ∨ -b^{6, 57}_0 c in DIMACS: 9293 9294 -9295 336 -9296 0 9293 9294 -9295 336 -9297 0 9293 9294 -9295 336 -9298 0 c 0-1 --> -1 c (-b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ -b^{6, 56}_0 ∧ -p_336) -> ( b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ b^{6, 57}_0) c in CNF: c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ p_336 ∨ b^{6, 57}_2 c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ p_336 ∨ -b^{6, 57}_1 c b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ p_336 ∨ b^{6, 57}_0 c in DIMACS: 9293 9294 9295 336 9296 0 9293 9294 9295 336 -9297 0 9293 9294 9295 336 9298 0 c -1-1 --> -2 c ( b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ b^{6, 56}_0 ∧ -p_336) -> ( b^{6, 57}_2 ∧ b^{6, 57}_1 ∧ -b^{6, 57}_0) c in CNF: c -b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ p_336 ∨ b^{6, 57}_2 c -b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ p_336 ∨ b^{6, 57}_1 c -b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ p_336 ∨ -b^{6, 57}_0 c in DIMACS: -9293 9294 -9295 336 9296 0 -9293 9294 -9295 336 9297 0 -9293 9294 -9295 336 -9298 0 c -2-1 --> break c ( b^{6, 56}_2 ∧ b^{6, 56}_1 ∧ -b^{6, 56}_0 ∧ -p_336) -> break c in CNF: c -b^{6, 56}_2 ∨ -b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ p_336 ∨ break c in DIMACS: -9293 -9294 9295 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 56}_2 ∧ -b^{6, 56}_1 ∧ -b^{6, 56}_0 ∧ true) c in CNF: c -b^{6, 56}_2 ∨ b^{6, 56}_1 ∨ b^{6, 56}_0 ∨ false c in DIMACS: -9293 9294 9295 0 c 3 does not represent an automaton state. c -(-b^{6, 56}_2 ∧ b^{6, 56}_1 ∧ b^{6, 56}_0 ∧ true) c in CNF: c b^{6, 56}_2 ∨ -b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ false c in DIMACS: 9293 -9294 -9295 0 c -3 does not represent an automaton state. c -( b^{6, 56}_2 ∧ b^{6, 56}_1 ∧ b^{6, 56}_0 ∧ true) c in CNF: c -b^{6, 56}_2 ∨ -b^{6, 56}_1 ∨ -b^{6, 56}_0 ∨ false c in DIMACS: -9293 -9294 -9295 0 c i = 57 c -2+1 --> -1 c ( b^{6, 57}_2 ∧ b^{6, 57}_1 ∧ -b^{6, 57}_0 ∧ p_342) -> ( b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ b^{6, 58}_0) c in CNF: c -b^{6, 57}_2 ∨ -b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ -p_342 ∨ b^{6, 58}_2 c -b^{6, 57}_2 ∨ -b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ -p_342 ∨ -b^{6, 58}_1 c -b^{6, 57}_2 ∨ -b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ -p_342 ∨ b^{6, 58}_0 c in DIMACS: -9296 -9297 9298 -342 9299 0 -9296 -9297 9298 -342 -9300 0 -9296 -9297 9298 -342 9301 0 c -1+1 --> 0 c ( b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ b^{6, 57}_0 ∧ p_342) -> (-b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ -b^{6, 58}_0) c in CNF: c -b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ -p_342 ∨ -b^{6, 58}_2 c -b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ -p_342 ∨ -b^{6, 58}_1 c -b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ -p_342 ∨ -b^{6, 58}_0 c in DIMACS: -9296 9297 -9298 -342 -9299 0 -9296 9297 -9298 -342 -9300 0 -9296 9297 -9298 -342 -9301 0 c 0+1 --> 1 c (-b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ -b^{6, 57}_0 ∧ p_342) -> (-b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ b^{6, 58}_0) c in CNF: c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ -p_342 ∨ -b^{6, 58}_2 c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ -p_342 ∨ -b^{6, 58}_1 c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ -p_342 ∨ b^{6, 58}_0 c in DIMACS: 9296 9297 9298 -342 -9299 0 9296 9297 9298 -342 -9300 0 9296 9297 9298 -342 9301 0 c 1+1 --> 2 c (-b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ b^{6, 57}_0 ∧ p_342) -> (-b^{6, 58}_2 ∧ b^{6, 58}_1 ∧ -b^{6, 58}_0) c in CNF: c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ -p_342 ∨ -b^{6, 58}_2 c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ -p_342 ∨ b^{6, 58}_1 c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ -p_342 ∨ -b^{6, 58}_0 c in DIMACS: 9296 9297 -9298 -342 -9299 0 9296 9297 -9298 -342 9300 0 9296 9297 -9298 -342 -9301 0 c 2+1 --> break c (-b^{6, 57}_2 ∧ b^{6, 57}_1 ∧ -b^{6, 57}_0 ∧ p_342) -> break c in CNF: c b^{6, 57}_2 ∨ -b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ -p_342 ∨ break c in DIMACS: 9296 -9297 9298 -342 1162 0 c 2-1 --> 1 c (-b^{6, 57}_2 ∧ b^{6, 57}_1 ∧ -b^{6, 57}_0 ∧ -p_342) -> (-b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ b^{6, 58}_0) c in CNF: c b^{6, 57}_2 ∨ -b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ p_342 ∨ -b^{6, 58}_2 c b^{6, 57}_2 ∨ -b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ p_342 ∨ -b^{6, 58}_1 c b^{6, 57}_2 ∨ -b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ p_342 ∨ b^{6, 58}_0 c in DIMACS: 9296 -9297 9298 342 -9299 0 9296 -9297 9298 342 -9300 0 9296 -9297 9298 342 9301 0 c 1-1 --> 0 c (-b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ b^{6, 57}_0 ∧ -p_342) -> (-b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ -b^{6, 58}_0) c in CNF: c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ p_342 ∨ -b^{6, 58}_2 c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ p_342 ∨ -b^{6, 58}_1 c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ p_342 ∨ -b^{6, 58}_0 c in DIMACS: 9296 9297 -9298 342 -9299 0 9296 9297 -9298 342 -9300 0 9296 9297 -9298 342 -9301 0 c 0-1 --> -1 c (-b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ -b^{6, 57}_0 ∧ -p_342) -> ( b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ b^{6, 58}_0) c in CNF: c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ p_342 ∨ b^{6, 58}_2 c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ p_342 ∨ -b^{6, 58}_1 c b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ p_342 ∨ b^{6, 58}_0 c in DIMACS: 9296 9297 9298 342 9299 0 9296 9297 9298 342 -9300 0 9296 9297 9298 342 9301 0 c -1-1 --> -2 c ( b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ b^{6, 57}_0 ∧ -p_342) -> ( b^{6, 58}_2 ∧ b^{6, 58}_1 ∧ -b^{6, 58}_0) c in CNF: c -b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ p_342 ∨ b^{6, 58}_2 c -b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ p_342 ∨ b^{6, 58}_1 c -b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ p_342 ∨ -b^{6, 58}_0 c in DIMACS: -9296 9297 -9298 342 9299 0 -9296 9297 -9298 342 9300 0 -9296 9297 -9298 342 -9301 0 c -2-1 --> break c ( b^{6, 57}_2 ∧ b^{6, 57}_1 ∧ -b^{6, 57}_0 ∧ -p_342) -> break c in CNF: c -b^{6, 57}_2 ∨ -b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ p_342 ∨ break c in DIMACS: -9296 -9297 9298 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 57}_2 ∧ -b^{6, 57}_1 ∧ -b^{6, 57}_0 ∧ true) c in CNF: c -b^{6, 57}_2 ∨ b^{6, 57}_1 ∨ b^{6, 57}_0 ∨ false c in DIMACS: -9296 9297 9298 0 c 3 does not represent an automaton state. c -(-b^{6, 57}_2 ∧ b^{6, 57}_1 ∧ b^{6, 57}_0 ∧ true) c in CNF: c b^{6, 57}_2 ∨ -b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ false c in DIMACS: 9296 -9297 -9298 0 c -3 does not represent an automaton state. c -( b^{6, 57}_2 ∧ b^{6, 57}_1 ∧ b^{6, 57}_0 ∧ true) c in CNF: c -b^{6, 57}_2 ∨ -b^{6, 57}_1 ∨ -b^{6, 57}_0 ∨ false c in DIMACS: -9296 -9297 -9298 0 c i = 58 c -2+1 --> -1 c ( b^{6, 58}_2 ∧ b^{6, 58}_1 ∧ -b^{6, 58}_0 ∧ p_348) -> ( b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ b^{6, 59}_0) c in CNF: c -b^{6, 58}_2 ∨ -b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ -p_348 ∨ b^{6, 59}_2 c -b^{6, 58}_2 ∨ -b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ -p_348 ∨ -b^{6, 59}_1 c -b^{6, 58}_2 ∨ -b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ -p_348 ∨ b^{6, 59}_0 c in DIMACS: -9299 -9300 9301 -348 9302 0 -9299 -9300 9301 -348 -9303 0 -9299 -9300 9301 -348 9304 0 c -1+1 --> 0 c ( b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ b^{6, 58}_0 ∧ p_348) -> (-b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ -b^{6, 59}_0) c in CNF: c -b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ -p_348 ∨ -b^{6, 59}_2 c -b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ -p_348 ∨ -b^{6, 59}_1 c -b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ -p_348 ∨ -b^{6, 59}_0 c in DIMACS: -9299 9300 -9301 -348 -9302 0 -9299 9300 -9301 -348 -9303 0 -9299 9300 -9301 -348 -9304 0 c 0+1 --> 1 c (-b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ -b^{6, 58}_0 ∧ p_348) -> (-b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ b^{6, 59}_0) c in CNF: c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ -p_348 ∨ -b^{6, 59}_2 c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ -p_348 ∨ -b^{6, 59}_1 c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ -p_348 ∨ b^{6, 59}_0 c in DIMACS: 9299 9300 9301 -348 -9302 0 9299 9300 9301 -348 -9303 0 9299 9300 9301 -348 9304 0 c 1+1 --> 2 c (-b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ b^{6, 58}_0 ∧ p_348) -> (-b^{6, 59}_2 ∧ b^{6, 59}_1 ∧ -b^{6, 59}_0) c in CNF: c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ -p_348 ∨ -b^{6, 59}_2 c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ -p_348 ∨ b^{6, 59}_1 c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ -p_348 ∨ -b^{6, 59}_0 c in DIMACS: 9299 9300 -9301 -348 -9302 0 9299 9300 -9301 -348 9303 0 9299 9300 -9301 -348 -9304 0 c 2+1 --> break c (-b^{6, 58}_2 ∧ b^{6, 58}_1 ∧ -b^{6, 58}_0 ∧ p_348) -> break c in CNF: c b^{6, 58}_2 ∨ -b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ -p_348 ∨ break c in DIMACS: 9299 -9300 9301 -348 1162 0 c 2-1 --> 1 c (-b^{6, 58}_2 ∧ b^{6, 58}_1 ∧ -b^{6, 58}_0 ∧ -p_348) -> (-b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ b^{6, 59}_0) c in CNF: c b^{6, 58}_2 ∨ -b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ p_348 ∨ -b^{6, 59}_2 c b^{6, 58}_2 ∨ -b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ p_348 ∨ -b^{6, 59}_1 c b^{6, 58}_2 ∨ -b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ p_348 ∨ b^{6, 59}_0 c in DIMACS: 9299 -9300 9301 348 -9302 0 9299 -9300 9301 348 -9303 0 9299 -9300 9301 348 9304 0 c 1-1 --> 0 c (-b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ b^{6, 58}_0 ∧ -p_348) -> (-b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ -b^{6, 59}_0) c in CNF: c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ p_348 ∨ -b^{6, 59}_2 c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ p_348 ∨ -b^{6, 59}_1 c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ p_348 ∨ -b^{6, 59}_0 c in DIMACS: 9299 9300 -9301 348 -9302 0 9299 9300 -9301 348 -9303 0 9299 9300 -9301 348 -9304 0 c 0-1 --> -1 c (-b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ -b^{6, 58}_0 ∧ -p_348) -> ( b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ b^{6, 59}_0) c in CNF: c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ p_348 ∨ b^{6, 59}_2 c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ p_348 ∨ -b^{6, 59}_1 c b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ p_348 ∨ b^{6, 59}_0 c in DIMACS: 9299 9300 9301 348 9302 0 9299 9300 9301 348 -9303 0 9299 9300 9301 348 9304 0 c -1-1 --> -2 c ( b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ b^{6, 58}_0 ∧ -p_348) -> ( b^{6, 59}_2 ∧ b^{6, 59}_1 ∧ -b^{6, 59}_0) c in CNF: c -b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ p_348 ∨ b^{6, 59}_2 c -b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ p_348 ∨ b^{6, 59}_1 c -b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ p_348 ∨ -b^{6, 59}_0 c in DIMACS: -9299 9300 -9301 348 9302 0 -9299 9300 -9301 348 9303 0 -9299 9300 -9301 348 -9304 0 c -2-1 --> break c ( b^{6, 58}_2 ∧ b^{6, 58}_1 ∧ -b^{6, 58}_0 ∧ -p_348) -> break c in CNF: c -b^{6, 58}_2 ∨ -b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ p_348 ∨ break c in DIMACS: -9299 -9300 9301 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 58}_2 ∧ -b^{6, 58}_1 ∧ -b^{6, 58}_0 ∧ true) c in CNF: c -b^{6, 58}_2 ∨ b^{6, 58}_1 ∨ b^{6, 58}_0 ∨ false c in DIMACS: -9299 9300 9301 0 c 3 does not represent an automaton state. c -(-b^{6, 58}_2 ∧ b^{6, 58}_1 ∧ b^{6, 58}_0 ∧ true) c in CNF: c b^{6, 58}_2 ∨ -b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ false c in DIMACS: 9299 -9300 -9301 0 c -3 does not represent an automaton state. c -( b^{6, 58}_2 ∧ b^{6, 58}_1 ∧ b^{6, 58}_0 ∧ true) c in CNF: c -b^{6, 58}_2 ∨ -b^{6, 58}_1 ∨ -b^{6, 58}_0 ∨ false c in DIMACS: -9299 -9300 -9301 0 c i = 59 c -2+1 --> -1 c ( b^{6, 59}_2 ∧ b^{6, 59}_1 ∧ -b^{6, 59}_0 ∧ p_354) -> ( b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ b^{6, 60}_0) c in CNF: c -b^{6, 59}_2 ∨ -b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ -p_354 ∨ b^{6, 60}_2 c -b^{6, 59}_2 ∨ -b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ -p_354 ∨ -b^{6, 60}_1 c -b^{6, 59}_2 ∨ -b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ -p_354 ∨ b^{6, 60}_0 c in DIMACS: -9302 -9303 9304 -354 9305 0 -9302 -9303 9304 -354 -9306 0 -9302 -9303 9304 -354 9307 0 c -1+1 --> 0 c ( b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ b^{6, 59}_0 ∧ p_354) -> (-b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ -b^{6, 60}_0) c in CNF: c -b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ -p_354 ∨ -b^{6, 60}_2 c -b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ -p_354 ∨ -b^{6, 60}_1 c -b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ -p_354 ∨ -b^{6, 60}_0 c in DIMACS: -9302 9303 -9304 -354 -9305 0 -9302 9303 -9304 -354 -9306 0 -9302 9303 -9304 -354 -9307 0 c 0+1 --> 1 c (-b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ -b^{6, 59}_0 ∧ p_354) -> (-b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ b^{6, 60}_0) c in CNF: c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ -p_354 ∨ -b^{6, 60}_2 c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ -p_354 ∨ -b^{6, 60}_1 c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ -p_354 ∨ b^{6, 60}_0 c in DIMACS: 9302 9303 9304 -354 -9305 0 9302 9303 9304 -354 -9306 0 9302 9303 9304 -354 9307 0 c 1+1 --> 2 c (-b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ b^{6, 59}_0 ∧ p_354) -> (-b^{6, 60}_2 ∧ b^{6, 60}_1 ∧ -b^{6, 60}_0) c in CNF: c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ -p_354 ∨ -b^{6, 60}_2 c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ -p_354 ∨ b^{6, 60}_1 c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ -p_354 ∨ -b^{6, 60}_0 c in DIMACS: 9302 9303 -9304 -354 -9305 0 9302 9303 -9304 -354 9306 0 9302 9303 -9304 -354 -9307 0 c 2+1 --> break c (-b^{6, 59}_2 ∧ b^{6, 59}_1 ∧ -b^{6, 59}_0 ∧ p_354) -> break c in CNF: c b^{6, 59}_2 ∨ -b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ -p_354 ∨ break c in DIMACS: 9302 -9303 9304 -354 1162 0 c 2-1 --> 1 c (-b^{6, 59}_2 ∧ b^{6, 59}_1 ∧ -b^{6, 59}_0 ∧ -p_354) -> (-b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ b^{6, 60}_0) c in CNF: c b^{6, 59}_2 ∨ -b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ p_354 ∨ -b^{6, 60}_2 c b^{6, 59}_2 ∨ -b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ p_354 ∨ -b^{6, 60}_1 c b^{6, 59}_2 ∨ -b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ p_354 ∨ b^{6, 60}_0 c in DIMACS: 9302 -9303 9304 354 -9305 0 9302 -9303 9304 354 -9306 0 9302 -9303 9304 354 9307 0 c 1-1 --> 0 c (-b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ b^{6, 59}_0 ∧ -p_354) -> (-b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ -b^{6, 60}_0) c in CNF: c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ p_354 ∨ -b^{6, 60}_2 c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ p_354 ∨ -b^{6, 60}_1 c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ p_354 ∨ -b^{6, 60}_0 c in DIMACS: 9302 9303 -9304 354 -9305 0 9302 9303 -9304 354 -9306 0 9302 9303 -9304 354 -9307 0 c 0-1 --> -1 c (-b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ -b^{6, 59}_0 ∧ -p_354) -> ( b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ b^{6, 60}_0) c in CNF: c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ p_354 ∨ b^{6, 60}_2 c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ p_354 ∨ -b^{6, 60}_1 c b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ p_354 ∨ b^{6, 60}_0 c in DIMACS: 9302 9303 9304 354 9305 0 9302 9303 9304 354 -9306 0 9302 9303 9304 354 9307 0 c -1-1 --> -2 c ( b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ b^{6, 59}_0 ∧ -p_354) -> ( b^{6, 60}_2 ∧ b^{6, 60}_1 ∧ -b^{6, 60}_0) c in CNF: c -b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ p_354 ∨ b^{6, 60}_2 c -b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ p_354 ∨ b^{6, 60}_1 c -b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ p_354 ∨ -b^{6, 60}_0 c in DIMACS: -9302 9303 -9304 354 9305 0 -9302 9303 -9304 354 9306 0 -9302 9303 -9304 354 -9307 0 c -2-1 --> break c ( b^{6, 59}_2 ∧ b^{6, 59}_1 ∧ -b^{6, 59}_0 ∧ -p_354) -> break c in CNF: c -b^{6, 59}_2 ∨ -b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ p_354 ∨ break c in DIMACS: -9302 -9303 9304 354 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 59}_2 ∧ -b^{6, 59}_1 ∧ -b^{6, 59}_0 ∧ true) c in CNF: c -b^{6, 59}_2 ∨ b^{6, 59}_1 ∨ b^{6, 59}_0 ∨ false c in DIMACS: -9302 9303 9304 0 c 3 does not represent an automaton state. c -(-b^{6, 59}_2 ∧ b^{6, 59}_1 ∧ b^{6, 59}_0 ∧ true) c in CNF: c b^{6, 59}_2 ∨ -b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ false c in DIMACS: 9302 -9303 -9304 0 c -3 does not represent an automaton state. c -( b^{6, 59}_2 ∧ b^{6, 59}_1 ∧ b^{6, 59}_0 ∧ true) c in CNF: c -b^{6, 59}_2 ∨ -b^{6, 59}_1 ∨ -b^{6, 59}_0 ∨ false c in DIMACS: -9302 -9303 -9304 0 c i = 60 c -2+1 --> -1 c ( b^{6, 60}_2 ∧ b^{6, 60}_1 ∧ -b^{6, 60}_0 ∧ p_360) -> ( b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ b^{6, 61}_0) c in CNF: c -b^{6, 60}_2 ∨ -b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ -p_360 ∨ b^{6, 61}_2 c -b^{6, 60}_2 ∨ -b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ -p_360 ∨ -b^{6, 61}_1 c -b^{6, 60}_2 ∨ -b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ -p_360 ∨ b^{6, 61}_0 c in DIMACS: -9305 -9306 9307 -360 9308 0 -9305 -9306 9307 -360 -9309 0 -9305 -9306 9307 -360 9310 0 c -1+1 --> 0 c ( b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ b^{6, 60}_0 ∧ p_360) -> (-b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ -b^{6, 61}_0) c in CNF: c -b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ -p_360 ∨ -b^{6, 61}_2 c -b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ -p_360 ∨ -b^{6, 61}_1 c -b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ -p_360 ∨ -b^{6, 61}_0 c in DIMACS: -9305 9306 -9307 -360 -9308 0 -9305 9306 -9307 -360 -9309 0 -9305 9306 -9307 -360 -9310 0 c 0+1 --> 1 c (-b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ -b^{6, 60}_0 ∧ p_360) -> (-b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ b^{6, 61}_0) c in CNF: c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ -p_360 ∨ -b^{6, 61}_2 c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ -p_360 ∨ -b^{6, 61}_1 c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ -p_360 ∨ b^{6, 61}_0 c in DIMACS: 9305 9306 9307 -360 -9308 0 9305 9306 9307 -360 -9309 0 9305 9306 9307 -360 9310 0 c 1+1 --> 2 c (-b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ b^{6, 60}_0 ∧ p_360) -> (-b^{6, 61}_2 ∧ b^{6, 61}_1 ∧ -b^{6, 61}_0) c in CNF: c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ -p_360 ∨ -b^{6, 61}_2 c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ -p_360 ∨ b^{6, 61}_1 c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ -p_360 ∨ -b^{6, 61}_0 c in DIMACS: 9305 9306 -9307 -360 -9308 0 9305 9306 -9307 -360 9309 0 9305 9306 -9307 -360 -9310 0 c 2+1 --> break c (-b^{6, 60}_2 ∧ b^{6, 60}_1 ∧ -b^{6, 60}_0 ∧ p_360) -> break c in CNF: c b^{6, 60}_2 ∨ -b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ -p_360 ∨ break c in DIMACS: 9305 -9306 9307 -360 1162 0 c 2-1 --> 1 c (-b^{6, 60}_2 ∧ b^{6, 60}_1 ∧ -b^{6, 60}_0 ∧ -p_360) -> (-b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ b^{6, 61}_0) c in CNF: c b^{6, 60}_2 ∨ -b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ p_360 ∨ -b^{6, 61}_2 c b^{6, 60}_2 ∨ -b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ p_360 ∨ -b^{6, 61}_1 c b^{6, 60}_2 ∨ -b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ p_360 ∨ b^{6, 61}_0 c in DIMACS: 9305 -9306 9307 360 -9308 0 9305 -9306 9307 360 -9309 0 9305 -9306 9307 360 9310 0 c 1-1 --> 0 c (-b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ b^{6, 60}_0 ∧ -p_360) -> (-b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ -b^{6, 61}_0) c in CNF: c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ p_360 ∨ -b^{6, 61}_2 c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ p_360 ∨ -b^{6, 61}_1 c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ p_360 ∨ -b^{6, 61}_0 c in DIMACS: 9305 9306 -9307 360 -9308 0 9305 9306 -9307 360 -9309 0 9305 9306 -9307 360 -9310 0 c 0-1 --> -1 c (-b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ -b^{6, 60}_0 ∧ -p_360) -> ( b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ b^{6, 61}_0) c in CNF: c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ p_360 ∨ b^{6, 61}_2 c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ p_360 ∨ -b^{6, 61}_1 c b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ p_360 ∨ b^{6, 61}_0 c in DIMACS: 9305 9306 9307 360 9308 0 9305 9306 9307 360 -9309 0 9305 9306 9307 360 9310 0 c -1-1 --> -2 c ( b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ b^{6, 60}_0 ∧ -p_360) -> ( b^{6, 61}_2 ∧ b^{6, 61}_1 ∧ -b^{6, 61}_0) c in CNF: c -b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ p_360 ∨ b^{6, 61}_2 c -b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ p_360 ∨ b^{6, 61}_1 c -b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ p_360 ∨ -b^{6, 61}_0 c in DIMACS: -9305 9306 -9307 360 9308 0 -9305 9306 -9307 360 9309 0 -9305 9306 -9307 360 -9310 0 c -2-1 --> break c ( b^{6, 60}_2 ∧ b^{6, 60}_1 ∧ -b^{6, 60}_0 ∧ -p_360) -> break c in CNF: c -b^{6, 60}_2 ∨ -b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ p_360 ∨ break c in DIMACS: -9305 -9306 9307 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 60}_2 ∧ -b^{6, 60}_1 ∧ -b^{6, 60}_0 ∧ true) c in CNF: c -b^{6, 60}_2 ∨ b^{6, 60}_1 ∨ b^{6, 60}_0 ∨ false c in DIMACS: -9305 9306 9307 0 c 3 does not represent an automaton state. c -(-b^{6, 60}_2 ∧ b^{6, 60}_1 ∧ b^{6, 60}_0 ∧ true) c in CNF: c b^{6, 60}_2 ∨ -b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ false c in DIMACS: 9305 -9306 -9307 0 c -3 does not represent an automaton state. c -( b^{6, 60}_2 ∧ b^{6, 60}_1 ∧ b^{6, 60}_0 ∧ true) c in CNF: c -b^{6, 60}_2 ∨ -b^{6, 60}_1 ∨ -b^{6, 60}_0 ∨ false c in DIMACS: -9305 -9306 -9307 0 c i = 61 c -2+1 --> -1 c ( b^{6, 61}_2 ∧ b^{6, 61}_1 ∧ -b^{6, 61}_0 ∧ p_366) -> ( b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ b^{6, 62}_0) c in CNF: c -b^{6, 61}_2 ∨ -b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ -p_366 ∨ b^{6, 62}_2 c -b^{6, 61}_2 ∨ -b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ -p_366 ∨ -b^{6, 62}_1 c -b^{6, 61}_2 ∨ -b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ -p_366 ∨ b^{6, 62}_0 c in DIMACS: -9308 -9309 9310 -366 9311 0 -9308 -9309 9310 -366 -9312 0 -9308 -9309 9310 -366 9313 0 c -1+1 --> 0 c ( b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ b^{6, 61}_0 ∧ p_366) -> (-b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ -b^{6, 62}_0) c in CNF: c -b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ -p_366 ∨ -b^{6, 62}_2 c -b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ -p_366 ∨ -b^{6, 62}_1 c -b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ -p_366 ∨ -b^{6, 62}_0 c in DIMACS: -9308 9309 -9310 -366 -9311 0 -9308 9309 -9310 -366 -9312 0 -9308 9309 -9310 -366 -9313 0 c 0+1 --> 1 c (-b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ -b^{6, 61}_0 ∧ p_366) -> (-b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ b^{6, 62}_0) c in CNF: c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ -p_366 ∨ -b^{6, 62}_2 c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ -p_366 ∨ -b^{6, 62}_1 c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ -p_366 ∨ b^{6, 62}_0 c in DIMACS: 9308 9309 9310 -366 -9311 0 9308 9309 9310 -366 -9312 0 9308 9309 9310 -366 9313 0 c 1+1 --> 2 c (-b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ b^{6, 61}_0 ∧ p_366) -> (-b^{6, 62}_2 ∧ b^{6, 62}_1 ∧ -b^{6, 62}_0) c in CNF: c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ -p_366 ∨ -b^{6, 62}_2 c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ -p_366 ∨ b^{6, 62}_1 c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ -p_366 ∨ -b^{6, 62}_0 c in DIMACS: 9308 9309 -9310 -366 -9311 0 9308 9309 -9310 -366 9312 0 9308 9309 -9310 -366 -9313 0 c 2+1 --> break c (-b^{6, 61}_2 ∧ b^{6, 61}_1 ∧ -b^{6, 61}_0 ∧ p_366) -> break c in CNF: c b^{6, 61}_2 ∨ -b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ -p_366 ∨ break c in DIMACS: 9308 -9309 9310 -366 1162 0 c 2-1 --> 1 c (-b^{6, 61}_2 ∧ b^{6, 61}_1 ∧ -b^{6, 61}_0 ∧ -p_366) -> (-b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ b^{6, 62}_0) c in CNF: c b^{6, 61}_2 ∨ -b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ p_366 ∨ -b^{6, 62}_2 c b^{6, 61}_2 ∨ -b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ p_366 ∨ -b^{6, 62}_1 c b^{6, 61}_2 ∨ -b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ p_366 ∨ b^{6, 62}_0 c in DIMACS: 9308 -9309 9310 366 -9311 0 9308 -9309 9310 366 -9312 0 9308 -9309 9310 366 9313 0 c 1-1 --> 0 c (-b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ b^{6, 61}_0 ∧ -p_366) -> (-b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ -b^{6, 62}_0) c in CNF: c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ p_366 ∨ -b^{6, 62}_2 c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ p_366 ∨ -b^{6, 62}_1 c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ p_366 ∨ -b^{6, 62}_0 c in DIMACS: 9308 9309 -9310 366 -9311 0 9308 9309 -9310 366 -9312 0 9308 9309 -9310 366 -9313 0 c 0-1 --> -1 c (-b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ -b^{6, 61}_0 ∧ -p_366) -> ( b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ b^{6, 62}_0) c in CNF: c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ p_366 ∨ b^{6, 62}_2 c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ p_366 ∨ -b^{6, 62}_1 c b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ p_366 ∨ b^{6, 62}_0 c in DIMACS: 9308 9309 9310 366 9311 0 9308 9309 9310 366 -9312 0 9308 9309 9310 366 9313 0 c -1-1 --> -2 c ( b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ b^{6, 61}_0 ∧ -p_366) -> ( b^{6, 62}_2 ∧ b^{6, 62}_1 ∧ -b^{6, 62}_0) c in CNF: c -b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ p_366 ∨ b^{6, 62}_2 c -b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ p_366 ∨ b^{6, 62}_1 c -b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ p_366 ∨ -b^{6, 62}_0 c in DIMACS: -9308 9309 -9310 366 9311 0 -9308 9309 -9310 366 9312 0 -9308 9309 -9310 366 -9313 0 c -2-1 --> break c ( b^{6, 61}_2 ∧ b^{6, 61}_1 ∧ -b^{6, 61}_0 ∧ -p_366) -> break c in CNF: c -b^{6, 61}_2 ∨ -b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ p_366 ∨ break c in DIMACS: -9308 -9309 9310 366 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 61}_2 ∧ -b^{6, 61}_1 ∧ -b^{6, 61}_0 ∧ true) c in CNF: c -b^{6, 61}_2 ∨ b^{6, 61}_1 ∨ b^{6, 61}_0 ∨ false c in DIMACS: -9308 9309 9310 0 c 3 does not represent an automaton state. c -(-b^{6, 61}_2 ∧ b^{6, 61}_1 ∧ b^{6, 61}_0 ∧ true) c in CNF: c b^{6, 61}_2 ∨ -b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ false c in DIMACS: 9308 -9309 -9310 0 c -3 does not represent an automaton state. c -( b^{6, 61}_2 ∧ b^{6, 61}_1 ∧ b^{6, 61}_0 ∧ true) c in CNF: c -b^{6, 61}_2 ∨ -b^{6, 61}_1 ∨ -b^{6, 61}_0 ∨ false c in DIMACS: -9308 -9309 -9310 0 c i = 62 c -2+1 --> -1 c ( b^{6, 62}_2 ∧ b^{6, 62}_1 ∧ -b^{6, 62}_0 ∧ p_372) -> ( b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ b^{6, 63}_0) c in CNF: c -b^{6, 62}_2 ∨ -b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ -p_372 ∨ b^{6, 63}_2 c -b^{6, 62}_2 ∨ -b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ -p_372 ∨ -b^{6, 63}_1 c -b^{6, 62}_2 ∨ -b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ -p_372 ∨ b^{6, 63}_0 c in DIMACS: -9311 -9312 9313 -372 9314 0 -9311 -9312 9313 -372 -9315 0 -9311 -9312 9313 -372 9316 0 c -1+1 --> 0 c ( b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ b^{6, 62}_0 ∧ p_372) -> (-b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ -b^{6, 63}_0) c in CNF: c -b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ -p_372 ∨ -b^{6, 63}_2 c -b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ -p_372 ∨ -b^{6, 63}_1 c -b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ -p_372 ∨ -b^{6, 63}_0 c in DIMACS: -9311 9312 -9313 -372 -9314 0 -9311 9312 -9313 -372 -9315 0 -9311 9312 -9313 -372 -9316 0 c 0+1 --> 1 c (-b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ -b^{6, 62}_0 ∧ p_372) -> (-b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ b^{6, 63}_0) c in CNF: c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ -p_372 ∨ -b^{6, 63}_2 c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ -p_372 ∨ -b^{6, 63}_1 c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ -p_372 ∨ b^{6, 63}_0 c in DIMACS: 9311 9312 9313 -372 -9314 0 9311 9312 9313 -372 -9315 0 9311 9312 9313 -372 9316 0 c 1+1 --> 2 c (-b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ b^{6, 62}_0 ∧ p_372) -> (-b^{6, 63}_2 ∧ b^{6, 63}_1 ∧ -b^{6, 63}_0) c in CNF: c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ -p_372 ∨ -b^{6, 63}_2 c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ -p_372 ∨ b^{6, 63}_1 c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ -p_372 ∨ -b^{6, 63}_0 c in DIMACS: 9311 9312 -9313 -372 -9314 0 9311 9312 -9313 -372 9315 0 9311 9312 -9313 -372 -9316 0 c 2+1 --> break c (-b^{6, 62}_2 ∧ b^{6, 62}_1 ∧ -b^{6, 62}_0 ∧ p_372) -> break c in CNF: c b^{6, 62}_2 ∨ -b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ -p_372 ∨ break c in DIMACS: 9311 -9312 9313 -372 1162 0 c 2-1 --> 1 c (-b^{6, 62}_2 ∧ b^{6, 62}_1 ∧ -b^{6, 62}_0 ∧ -p_372) -> (-b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ b^{6, 63}_0) c in CNF: c b^{6, 62}_2 ∨ -b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ p_372 ∨ -b^{6, 63}_2 c b^{6, 62}_2 ∨ -b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ p_372 ∨ -b^{6, 63}_1 c b^{6, 62}_2 ∨ -b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ p_372 ∨ b^{6, 63}_0 c in DIMACS: 9311 -9312 9313 372 -9314 0 9311 -9312 9313 372 -9315 0 9311 -9312 9313 372 9316 0 c 1-1 --> 0 c (-b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ b^{6, 62}_0 ∧ -p_372) -> (-b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ -b^{6, 63}_0) c in CNF: c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ p_372 ∨ -b^{6, 63}_2 c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ p_372 ∨ -b^{6, 63}_1 c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ p_372 ∨ -b^{6, 63}_0 c in DIMACS: 9311 9312 -9313 372 -9314 0 9311 9312 -9313 372 -9315 0 9311 9312 -9313 372 -9316 0 c 0-1 --> -1 c (-b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ -b^{6, 62}_0 ∧ -p_372) -> ( b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ b^{6, 63}_0) c in CNF: c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ p_372 ∨ b^{6, 63}_2 c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ p_372 ∨ -b^{6, 63}_1 c b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ p_372 ∨ b^{6, 63}_0 c in DIMACS: 9311 9312 9313 372 9314 0 9311 9312 9313 372 -9315 0 9311 9312 9313 372 9316 0 c -1-1 --> -2 c ( b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ b^{6, 62}_0 ∧ -p_372) -> ( b^{6, 63}_2 ∧ b^{6, 63}_1 ∧ -b^{6, 63}_0) c in CNF: c -b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ p_372 ∨ b^{6, 63}_2 c -b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ p_372 ∨ b^{6, 63}_1 c -b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ p_372 ∨ -b^{6, 63}_0 c in DIMACS: -9311 9312 -9313 372 9314 0 -9311 9312 -9313 372 9315 0 -9311 9312 -9313 372 -9316 0 c -2-1 --> break c ( b^{6, 62}_2 ∧ b^{6, 62}_1 ∧ -b^{6, 62}_0 ∧ -p_372) -> break c in CNF: c -b^{6, 62}_2 ∨ -b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ p_372 ∨ break c in DIMACS: -9311 -9312 9313 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 62}_2 ∧ -b^{6, 62}_1 ∧ -b^{6, 62}_0 ∧ true) c in CNF: c -b^{6, 62}_2 ∨ b^{6, 62}_1 ∨ b^{6, 62}_0 ∨ false c in DIMACS: -9311 9312 9313 0 c 3 does not represent an automaton state. c -(-b^{6, 62}_2 ∧ b^{6, 62}_1 ∧ b^{6, 62}_0 ∧ true) c in CNF: c b^{6, 62}_2 ∨ -b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ false c in DIMACS: 9311 -9312 -9313 0 c -3 does not represent an automaton state. c -( b^{6, 62}_2 ∧ b^{6, 62}_1 ∧ b^{6, 62}_0 ∧ true) c in CNF: c -b^{6, 62}_2 ∨ -b^{6, 62}_1 ∨ -b^{6, 62}_0 ∨ false c in DIMACS: -9311 -9312 -9313 0 c i = 63 c -2+1 --> -1 c ( b^{6, 63}_2 ∧ b^{6, 63}_1 ∧ -b^{6, 63}_0 ∧ p_378) -> ( b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ b^{6, 64}_0) c in CNF: c -b^{6, 63}_2 ∨ -b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ -p_378 ∨ b^{6, 64}_2 c -b^{6, 63}_2 ∨ -b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ -p_378 ∨ -b^{6, 64}_1 c -b^{6, 63}_2 ∨ -b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ -p_378 ∨ b^{6, 64}_0 c in DIMACS: -9314 -9315 9316 -378 9317 0 -9314 -9315 9316 -378 -9318 0 -9314 -9315 9316 -378 9319 0 c -1+1 --> 0 c ( b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ b^{6, 63}_0 ∧ p_378) -> (-b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ -b^{6, 64}_0) c in CNF: c -b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ -p_378 ∨ -b^{6, 64}_2 c -b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ -p_378 ∨ -b^{6, 64}_1 c -b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ -p_378 ∨ -b^{6, 64}_0 c in DIMACS: -9314 9315 -9316 -378 -9317 0 -9314 9315 -9316 -378 -9318 0 -9314 9315 -9316 -378 -9319 0 c 0+1 --> 1 c (-b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ -b^{6, 63}_0 ∧ p_378) -> (-b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ b^{6, 64}_0) c in CNF: c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ -p_378 ∨ -b^{6, 64}_2 c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ -p_378 ∨ -b^{6, 64}_1 c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ -p_378 ∨ b^{6, 64}_0 c in DIMACS: 9314 9315 9316 -378 -9317 0 9314 9315 9316 -378 -9318 0 9314 9315 9316 -378 9319 0 c 1+1 --> 2 c (-b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ b^{6, 63}_0 ∧ p_378) -> (-b^{6, 64}_2 ∧ b^{6, 64}_1 ∧ -b^{6, 64}_0) c in CNF: c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ -p_378 ∨ -b^{6, 64}_2 c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ -p_378 ∨ b^{6, 64}_1 c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ -p_378 ∨ -b^{6, 64}_0 c in DIMACS: 9314 9315 -9316 -378 -9317 0 9314 9315 -9316 -378 9318 0 9314 9315 -9316 -378 -9319 0 c 2+1 --> break c (-b^{6, 63}_2 ∧ b^{6, 63}_1 ∧ -b^{6, 63}_0 ∧ p_378) -> break c in CNF: c b^{6, 63}_2 ∨ -b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ -p_378 ∨ break c in DIMACS: 9314 -9315 9316 -378 1162 0 c 2-1 --> 1 c (-b^{6, 63}_2 ∧ b^{6, 63}_1 ∧ -b^{6, 63}_0 ∧ -p_378) -> (-b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ b^{6, 64}_0) c in CNF: c b^{6, 63}_2 ∨ -b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ p_378 ∨ -b^{6, 64}_2 c b^{6, 63}_2 ∨ -b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ p_378 ∨ -b^{6, 64}_1 c b^{6, 63}_2 ∨ -b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ p_378 ∨ b^{6, 64}_0 c in DIMACS: 9314 -9315 9316 378 -9317 0 9314 -9315 9316 378 -9318 0 9314 -9315 9316 378 9319 0 c 1-1 --> 0 c (-b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ b^{6, 63}_0 ∧ -p_378) -> (-b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ -b^{6, 64}_0) c in CNF: c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ p_378 ∨ -b^{6, 64}_2 c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ p_378 ∨ -b^{6, 64}_1 c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ p_378 ∨ -b^{6, 64}_0 c in DIMACS: 9314 9315 -9316 378 -9317 0 9314 9315 -9316 378 -9318 0 9314 9315 -9316 378 -9319 0 c 0-1 --> -1 c (-b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ -b^{6, 63}_0 ∧ -p_378) -> ( b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ b^{6, 64}_0) c in CNF: c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ p_378 ∨ b^{6, 64}_2 c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ p_378 ∨ -b^{6, 64}_1 c b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ p_378 ∨ b^{6, 64}_0 c in DIMACS: 9314 9315 9316 378 9317 0 9314 9315 9316 378 -9318 0 9314 9315 9316 378 9319 0 c -1-1 --> -2 c ( b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ b^{6, 63}_0 ∧ -p_378) -> ( b^{6, 64}_2 ∧ b^{6, 64}_1 ∧ -b^{6, 64}_0) c in CNF: c -b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ p_378 ∨ b^{6, 64}_2 c -b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ p_378 ∨ b^{6, 64}_1 c -b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ p_378 ∨ -b^{6, 64}_0 c in DIMACS: -9314 9315 -9316 378 9317 0 -9314 9315 -9316 378 9318 0 -9314 9315 -9316 378 -9319 0 c -2-1 --> break c ( b^{6, 63}_2 ∧ b^{6, 63}_1 ∧ -b^{6, 63}_0 ∧ -p_378) -> break c in CNF: c -b^{6, 63}_2 ∨ -b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ p_378 ∨ break c in DIMACS: -9314 -9315 9316 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 63}_2 ∧ -b^{6, 63}_1 ∧ -b^{6, 63}_0 ∧ true) c in CNF: c -b^{6, 63}_2 ∨ b^{6, 63}_1 ∨ b^{6, 63}_0 ∨ false c in DIMACS: -9314 9315 9316 0 c 3 does not represent an automaton state. c -(-b^{6, 63}_2 ∧ b^{6, 63}_1 ∧ b^{6, 63}_0 ∧ true) c in CNF: c b^{6, 63}_2 ∨ -b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ false c in DIMACS: 9314 -9315 -9316 0 c -3 does not represent an automaton state. c -( b^{6, 63}_2 ∧ b^{6, 63}_1 ∧ b^{6, 63}_0 ∧ true) c in CNF: c -b^{6, 63}_2 ∨ -b^{6, 63}_1 ∨ -b^{6, 63}_0 ∨ false c in DIMACS: -9314 -9315 -9316 0 c i = 64 c -2+1 --> -1 c ( b^{6, 64}_2 ∧ b^{6, 64}_1 ∧ -b^{6, 64}_0 ∧ p_384) -> ( b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ b^{6, 65}_0) c in CNF: c -b^{6, 64}_2 ∨ -b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ -p_384 ∨ b^{6, 65}_2 c -b^{6, 64}_2 ∨ -b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ -p_384 ∨ -b^{6, 65}_1 c -b^{6, 64}_2 ∨ -b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ -p_384 ∨ b^{6, 65}_0 c in DIMACS: -9317 -9318 9319 -384 9320 0 -9317 -9318 9319 -384 -9321 0 -9317 -9318 9319 -384 9322 0 c -1+1 --> 0 c ( b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ b^{6, 64}_0 ∧ p_384) -> (-b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ -b^{6, 65}_0) c in CNF: c -b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ -p_384 ∨ -b^{6, 65}_2 c -b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ -p_384 ∨ -b^{6, 65}_1 c -b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ -p_384 ∨ -b^{6, 65}_0 c in DIMACS: -9317 9318 -9319 -384 -9320 0 -9317 9318 -9319 -384 -9321 0 -9317 9318 -9319 -384 -9322 0 c 0+1 --> 1 c (-b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ -b^{6, 64}_0 ∧ p_384) -> (-b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ b^{6, 65}_0) c in CNF: c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ -p_384 ∨ -b^{6, 65}_2 c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ -p_384 ∨ -b^{6, 65}_1 c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ -p_384 ∨ b^{6, 65}_0 c in DIMACS: 9317 9318 9319 -384 -9320 0 9317 9318 9319 -384 -9321 0 9317 9318 9319 -384 9322 0 c 1+1 --> 2 c (-b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ b^{6, 64}_0 ∧ p_384) -> (-b^{6, 65}_2 ∧ b^{6, 65}_1 ∧ -b^{6, 65}_0) c in CNF: c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ -p_384 ∨ -b^{6, 65}_2 c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ -p_384 ∨ b^{6, 65}_1 c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ -p_384 ∨ -b^{6, 65}_0 c in DIMACS: 9317 9318 -9319 -384 -9320 0 9317 9318 -9319 -384 9321 0 9317 9318 -9319 -384 -9322 0 c 2+1 --> break c (-b^{6, 64}_2 ∧ b^{6, 64}_1 ∧ -b^{6, 64}_0 ∧ p_384) -> break c in CNF: c b^{6, 64}_2 ∨ -b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ -p_384 ∨ break c in DIMACS: 9317 -9318 9319 -384 1162 0 c 2-1 --> 1 c (-b^{6, 64}_2 ∧ b^{6, 64}_1 ∧ -b^{6, 64}_0 ∧ -p_384) -> (-b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ b^{6, 65}_0) c in CNF: c b^{6, 64}_2 ∨ -b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ p_384 ∨ -b^{6, 65}_2 c b^{6, 64}_2 ∨ -b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ p_384 ∨ -b^{6, 65}_1 c b^{6, 64}_2 ∨ -b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ p_384 ∨ b^{6, 65}_0 c in DIMACS: 9317 -9318 9319 384 -9320 0 9317 -9318 9319 384 -9321 0 9317 -9318 9319 384 9322 0 c 1-1 --> 0 c (-b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ b^{6, 64}_0 ∧ -p_384) -> (-b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ -b^{6, 65}_0) c in CNF: c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ p_384 ∨ -b^{6, 65}_2 c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ p_384 ∨ -b^{6, 65}_1 c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ p_384 ∨ -b^{6, 65}_0 c in DIMACS: 9317 9318 -9319 384 -9320 0 9317 9318 -9319 384 -9321 0 9317 9318 -9319 384 -9322 0 c 0-1 --> -1 c (-b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ -b^{6, 64}_0 ∧ -p_384) -> ( b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ b^{6, 65}_0) c in CNF: c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ p_384 ∨ b^{6, 65}_2 c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ p_384 ∨ -b^{6, 65}_1 c b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ p_384 ∨ b^{6, 65}_0 c in DIMACS: 9317 9318 9319 384 9320 0 9317 9318 9319 384 -9321 0 9317 9318 9319 384 9322 0 c -1-1 --> -2 c ( b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ b^{6, 64}_0 ∧ -p_384) -> ( b^{6, 65}_2 ∧ b^{6, 65}_1 ∧ -b^{6, 65}_0) c in CNF: c -b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ p_384 ∨ b^{6, 65}_2 c -b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ p_384 ∨ b^{6, 65}_1 c -b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ p_384 ∨ -b^{6, 65}_0 c in DIMACS: -9317 9318 -9319 384 9320 0 -9317 9318 -9319 384 9321 0 -9317 9318 -9319 384 -9322 0 c -2-1 --> break c ( b^{6, 64}_2 ∧ b^{6, 64}_1 ∧ -b^{6, 64}_0 ∧ -p_384) -> break c in CNF: c -b^{6, 64}_2 ∨ -b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ p_384 ∨ break c in DIMACS: -9317 -9318 9319 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 64}_2 ∧ -b^{6, 64}_1 ∧ -b^{6, 64}_0 ∧ true) c in CNF: c -b^{6, 64}_2 ∨ b^{6, 64}_1 ∨ b^{6, 64}_0 ∨ false c in DIMACS: -9317 9318 9319 0 c 3 does not represent an automaton state. c -(-b^{6, 64}_2 ∧ b^{6, 64}_1 ∧ b^{6, 64}_0 ∧ true) c in CNF: c b^{6, 64}_2 ∨ -b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ false c in DIMACS: 9317 -9318 -9319 0 c -3 does not represent an automaton state. c -( b^{6, 64}_2 ∧ b^{6, 64}_1 ∧ b^{6, 64}_0 ∧ true) c in CNF: c -b^{6, 64}_2 ∨ -b^{6, 64}_1 ∨ -b^{6, 64}_0 ∨ false c in DIMACS: -9317 -9318 -9319 0 c i = 65 c -2+1 --> -1 c ( b^{6, 65}_2 ∧ b^{6, 65}_1 ∧ -b^{6, 65}_0 ∧ p_390) -> ( b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ b^{6, 66}_0) c in CNF: c -b^{6, 65}_2 ∨ -b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ -p_390 ∨ b^{6, 66}_2 c -b^{6, 65}_2 ∨ -b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ -p_390 ∨ -b^{6, 66}_1 c -b^{6, 65}_2 ∨ -b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ -p_390 ∨ b^{6, 66}_0 c in DIMACS: -9320 -9321 9322 -390 9323 0 -9320 -9321 9322 -390 -9324 0 -9320 -9321 9322 -390 9325 0 c -1+1 --> 0 c ( b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ b^{6, 65}_0 ∧ p_390) -> (-b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ -b^{6, 66}_0) c in CNF: c -b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ -p_390 ∨ -b^{6, 66}_2 c -b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ -p_390 ∨ -b^{6, 66}_1 c -b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ -p_390 ∨ -b^{6, 66}_0 c in DIMACS: -9320 9321 -9322 -390 -9323 0 -9320 9321 -9322 -390 -9324 0 -9320 9321 -9322 -390 -9325 0 c 0+1 --> 1 c (-b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ -b^{6, 65}_0 ∧ p_390) -> (-b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ b^{6, 66}_0) c in CNF: c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ -p_390 ∨ -b^{6, 66}_2 c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ -p_390 ∨ -b^{6, 66}_1 c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ -p_390 ∨ b^{6, 66}_0 c in DIMACS: 9320 9321 9322 -390 -9323 0 9320 9321 9322 -390 -9324 0 9320 9321 9322 -390 9325 0 c 1+1 --> 2 c (-b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ b^{6, 65}_0 ∧ p_390) -> (-b^{6, 66}_2 ∧ b^{6, 66}_1 ∧ -b^{6, 66}_0) c in CNF: c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ -p_390 ∨ -b^{6, 66}_2 c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ -p_390 ∨ b^{6, 66}_1 c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ -p_390 ∨ -b^{6, 66}_0 c in DIMACS: 9320 9321 -9322 -390 -9323 0 9320 9321 -9322 -390 9324 0 9320 9321 -9322 -390 -9325 0 c 2+1 --> break c (-b^{6, 65}_2 ∧ b^{6, 65}_1 ∧ -b^{6, 65}_0 ∧ p_390) -> break c in CNF: c b^{6, 65}_2 ∨ -b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ -p_390 ∨ break c in DIMACS: 9320 -9321 9322 -390 1162 0 c 2-1 --> 1 c (-b^{6, 65}_2 ∧ b^{6, 65}_1 ∧ -b^{6, 65}_0 ∧ -p_390) -> (-b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ b^{6, 66}_0) c in CNF: c b^{6, 65}_2 ∨ -b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ p_390 ∨ -b^{6, 66}_2 c b^{6, 65}_2 ∨ -b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ p_390 ∨ -b^{6, 66}_1 c b^{6, 65}_2 ∨ -b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ p_390 ∨ b^{6, 66}_0 c in DIMACS: 9320 -9321 9322 390 -9323 0 9320 -9321 9322 390 -9324 0 9320 -9321 9322 390 9325 0 c 1-1 --> 0 c (-b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ b^{6, 65}_0 ∧ -p_390) -> (-b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ -b^{6, 66}_0) c in CNF: c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ p_390 ∨ -b^{6, 66}_2 c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ p_390 ∨ -b^{6, 66}_1 c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ p_390 ∨ -b^{6, 66}_0 c in DIMACS: 9320 9321 -9322 390 -9323 0 9320 9321 -9322 390 -9324 0 9320 9321 -9322 390 -9325 0 c 0-1 --> -1 c (-b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ -b^{6, 65}_0 ∧ -p_390) -> ( b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ b^{6, 66}_0) c in CNF: c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ p_390 ∨ b^{6, 66}_2 c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ p_390 ∨ -b^{6, 66}_1 c b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ p_390 ∨ b^{6, 66}_0 c in DIMACS: 9320 9321 9322 390 9323 0 9320 9321 9322 390 -9324 0 9320 9321 9322 390 9325 0 c -1-1 --> -2 c ( b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ b^{6, 65}_0 ∧ -p_390) -> ( b^{6, 66}_2 ∧ b^{6, 66}_1 ∧ -b^{6, 66}_0) c in CNF: c -b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ p_390 ∨ b^{6, 66}_2 c -b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ p_390 ∨ b^{6, 66}_1 c -b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ p_390 ∨ -b^{6, 66}_0 c in DIMACS: -9320 9321 -9322 390 9323 0 -9320 9321 -9322 390 9324 0 -9320 9321 -9322 390 -9325 0 c -2-1 --> break c ( b^{6, 65}_2 ∧ b^{6, 65}_1 ∧ -b^{6, 65}_0 ∧ -p_390) -> break c in CNF: c -b^{6, 65}_2 ∨ -b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ p_390 ∨ break c in DIMACS: -9320 -9321 9322 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 65}_2 ∧ -b^{6, 65}_1 ∧ -b^{6, 65}_0 ∧ true) c in CNF: c -b^{6, 65}_2 ∨ b^{6, 65}_1 ∨ b^{6, 65}_0 ∨ false c in DIMACS: -9320 9321 9322 0 c 3 does not represent an automaton state. c -(-b^{6, 65}_2 ∧ b^{6, 65}_1 ∧ b^{6, 65}_0 ∧ true) c in CNF: c b^{6, 65}_2 ∨ -b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ false c in DIMACS: 9320 -9321 -9322 0 c -3 does not represent an automaton state. c -( b^{6, 65}_2 ∧ b^{6, 65}_1 ∧ b^{6, 65}_0 ∧ true) c in CNF: c -b^{6, 65}_2 ∨ -b^{6, 65}_1 ∨ -b^{6, 65}_0 ∨ false c in DIMACS: -9320 -9321 -9322 0 c i = 66 c -2+1 --> -1 c ( b^{6, 66}_2 ∧ b^{6, 66}_1 ∧ -b^{6, 66}_0 ∧ p_396) -> ( b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ b^{6, 67}_0) c in CNF: c -b^{6, 66}_2 ∨ -b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ -p_396 ∨ b^{6, 67}_2 c -b^{6, 66}_2 ∨ -b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ -p_396 ∨ -b^{6, 67}_1 c -b^{6, 66}_2 ∨ -b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ -p_396 ∨ b^{6, 67}_0 c in DIMACS: -9323 -9324 9325 -396 9326 0 -9323 -9324 9325 -396 -9327 0 -9323 -9324 9325 -396 9328 0 c -1+1 --> 0 c ( b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ b^{6, 66}_0 ∧ p_396) -> (-b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ -b^{6, 67}_0) c in CNF: c -b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ -p_396 ∨ -b^{6, 67}_2 c -b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ -p_396 ∨ -b^{6, 67}_1 c -b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ -p_396 ∨ -b^{6, 67}_0 c in DIMACS: -9323 9324 -9325 -396 -9326 0 -9323 9324 -9325 -396 -9327 0 -9323 9324 -9325 -396 -9328 0 c 0+1 --> 1 c (-b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ -b^{6, 66}_0 ∧ p_396) -> (-b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ b^{6, 67}_0) c in CNF: c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ -p_396 ∨ -b^{6, 67}_2 c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ -p_396 ∨ -b^{6, 67}_1 c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ -p_396 ∨ b^{6, 67}_0 c in DIMACS: 9323 9324 9325 -396 -9326 0 9323 9324 9325 -396 -9327 0 9323 9324 9325 -396 9328 0 c 1+1 --> 2 c (-b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ b^{6, 66}_0 ∧ p_396) -> (-b^{6, 67}_2 ∧ b^{6, 67}_1 ∧ -b^{6, 67}_0) c in CNF: c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ -p_396 ∨ -b^{6, 67}_2 c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ -p_396 ∨ b^{6, 67}_1 c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ -p_396 ∨ -b^{6, 67}_0 c in DIMACS: 9323 9324 -9325 -396 -9326 0 9323 9324 -9325 -396 9327 0 9323 9324 -9325 -396 -9328 0 c 2+1 --> break c (-b^{6, 66}_2 ∧ b^{6, 66}_1 ∧ -b^{6, 66}_0 ∧ p_396) -> break c in CNF: c b^{6, 66}_2 ∨ -b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ -p_396 ∨ break c in DIMACS: 9323 -9324 9325 -396 1162 0 c 2-1 --> 1 c (-b^{6, 66}_2 ∧ b^{6, 66}_1 ∧ -b^{6, 66}_0 ∧ -p_396) -> (-b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ b^{6, 67}_0) c in CNF: c b^{6, 66}_2 ∨ -b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ p_396 ∨ -b^{6, 67}_2 c b^{6, 66}_2 ∨ -b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ p_396 ∨ -b^{6, 67}_1 c b^{6, 66}_2 ∨ -b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ p_396 ∨ b^{6, 67}_0 c in DIMACS: 9323 -9324 9325 396 -9326 0 9323 -9324 9325 396 -9327 0 9323 -9324 9325 396 9328 0 c 1-1 --> 0 c (-b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ b^{6, 66}_0 ∧ -p_396) -> (-b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ -b^{6, 67}_0) c in CNF: c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ p_396 ∨ -b^{6, 67}_2 c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ p_396 ∨ -b^{6, 67}_1 c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ p_396 ∨ -b^{6, 67}_0 c in DIMACS: 9323 9324 -9325 396 -9326 0 9323 9324 -9325 396 -9327 0 9323 9324 -9325 396 -9328 0 c 0-1 --> -1 c (-b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ -b^{6, 66}_0 ∧ -p_396) -> ( b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ b^{6, 67}_0) c in CNF: c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ p_396 ∨ b^{6, 67}_2 c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ p_396 ∨ -b^{6, 67}_1 c b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ p_396 ∨ b^{6, 67}_0 c in DIMACS: 9323 9324 9325 396 9326 0 9323 9324 9325 396 -9327 0 9323 9324 9325 396 9328 0 c -1-1 --> -2 c ( b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ b^{6, 66}_0 ∧ -p_396) -> ( b^{6, 67}_2 ∧ b^{6, 67}_1 ∧ -b^{6, 67}_0) c in CNF: c -b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ p_396 ∨ b^{6, 67}_2 c -b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ p_396 ∨ b^{6, 67}_1 c -b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ p_396 ∨ -b^{6, 67}_0 c in DIMACS: -9323 9324 -9325 396 9326 0 -9323 9324 -9325 396 9327 0 -9323 9324 -9325 396 -9328 0 c -2-1 --> break c ( b^{6, 66}_2 ∧ b^{6, 66}_1 ∧ -b^{6, 66}_0 ∧ -p_396) -> break c in CNF: c -b^{6, 66}_2 ∨ -b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ p_396 ∨ break c in DIMACS: -9323 -9324 9325 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 66}_2 ∧ -b^{6, 66}_1 ∧ -b^{6, 66}_0 ∧ true) c in CNF: c -b^{6, 66}_2 ∨ b^{6, 66}_1 ∨ b^{6, 66}_0 ∨ false c in DIMACS: -9323 9324 9325 0 c 3 does not represent an automaton state. c -(-b^{6, 66}_2 ∧ b^{6, 66}_1 ∧ b^{6, 66}_0 ∧ true) c in CNF: c b^{6, 66}_2 ∨ -b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ false c in DIMACS: 9323 -9324 -9325 0 c -3 does not represent an automaton state. c -( b^{6, 66}_2 ∧ b^{6, 66}_1 ∧ b^{6, 66}_0 ∧ true) c in CNF: c -b^{6, 66}_2 ∨ -b^{6, 66}_1 ∨ -b^{6, 66}_0 ∨ false c in DIMACS: -9323 -9324 -9325 0 c i = 67 c -2+1 --> -1 c ( b^{6, 67}_2 ∧ b^{6, 67}_1 ∧ -b^{6, 67}_0 ∧ p_402) -> ( b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ b^{6, 68}_0) c in CNF: c -b^{6, 67}_2 ∨ -b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ -p_402 ∨ b^{6, 68}_2 c -b^{6, 67}_2 ∨ -b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ -p_402 ∨ -b^{6, 68}_1 c -b^{6, 67}_2 ∨ -b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ -p_402 ∨ b^{6, 68}_0 c in DIMACS: -9326 -9327 9328 -402 9329 0 -9326 -9327 9328 -402 -9330 0 -9326 -9327 9328 -402 9331 0 c -1+1 --> 0 c ( b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ b^{6, 67}_0 ∧ p_402) -> (-b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ -b^{6, 68}_0) c in CNF: c -b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ -p_402 ∨ -b^{6, 68}_2 c -b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ -p_402 ∨ -b^{6, 68}_1 c -b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ -p_402 ∨ -b^{6, 68}_0 c in DIMACS: -9326 9327 -9328 -402 -9329 0 -9326 9327 -9328 -402 -9330 0 -9326 9327 -9328 -402 -9331 0 c 0+1 --> 1 c (-b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ -b^{6, 67}_0 ∧ p_402) -> (-b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ b^{6, 68}_0) c in CNF: c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ -p_402 ∨ -b^{6, 68}_2 c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ -p_402 ∨ -b^{6, 68}_1 c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ -p_402 ∨ b^{6, 68}_0 c in DIMACS: 9326 9327 9328 -402 -9329 0 9326 9327 9328 -402 -9330 0 9326 9327 9328 -402 9331 0 c 1+1 --> 2 c (-b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ b^{6, 67}_0 ∧ p_402) -> (-b^{6, 68}_2 ∧ b^{6, 68}_1 ∧ -b^{6, 68}_0) c in CNF: c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ -p_402 ∨ -b^{6, 68}_2 c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ -p_402 ∨ b^{6, 68}_1 c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ -p_402 ∨ -b^{6, 68}_0 c in DIMACS: 9326 9327 -9328 -402 -9329 0 9326 9327 -9328 -402 9330 0 9326 9327 -9328 -402 -9331 0 c 2+1 --> break c (-b^{6, 67}_2 ∧ b^{6, 67}_1 ∧ -b^{6, 67}_0 ∧ p_402) -> break c in CNF: c b^{6, 67}_2 ∨ -b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ -p_402 ∨ break c in DIMACS: 9326 -9327 9328 -402 1162 0 c 2-1 --> 1 c (-b^{6, 67}_2 ∧ b^{6, 67}_1 ∧ -b^{6, 67}_0 ∧ -p_402) -> (-b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ b^{6, 68}_0) c in CNF: c b^{6, 67}_2 ∨ -b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ p_402 ∨ -b^{6, 68}_2 c b^{6, 67}_2 ∨ -b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ p_402 ∨ -b^{6, 68}_1 c b^{6, 67}_2 ∨ -b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ p_402 ∨ b^{6, 68}_0 c in DIMACS: 9326 -9327 9328 402 -9329 0 9326 -9327 9328 402 -9330 0 9326 -9327 9328 402 9331 0 c 1-1 --> 0 c (-b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ b^{6, 67}_0 ∧ -p_402) -> (-b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ -b^{6, 68}_0) c in CNF: c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ p_402 ∨ -b^{6, 68}_2 c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ p_402 ∨ -b^{6, 68}_1 c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ p_402 ∨ -b^{6, 68}_0 c in DIMACS: 9326 9327 -9328 402 -9329 0 9326 9327 -9328 402 -9330 0 9326 9327 -9328 402 -9331 0 c 0-1 --> -1 c (-b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ -b^{6, 67}_0 ∧ -p_402) -> ( b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ b^{6, 68}_0) c in CNF: c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ p_402 ∨ b^{6, 68}_2 c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ p_402 ∨ -b^{6, 68}_1 c b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ p_402 ∨ b^{6, 68}_0 c in DIMACS: 9326 9327 9328 402 9329 0 9326 9327 9328 402 -9330 0 9326 9327 9328 402 9331 0 c -1-1 --> -2 c ( b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ b^{6, 67}_0 ∧ -p_402) -> ( b^{6, 68}_2 ∧ b^{6, 68}_1 ∧ -b^{6, 68}_0) c in CNF: c -b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ p_402 ∨ b^{6, 68}_2 c -b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ p_402 ∨ b^{6, 68}_1 c -b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ p_402 ∨ -b^{6, 68}_0 c in DIMACS: -9326 9327 -9328 402 9329 0 -9326 9327 -9328 402 9330 0 -9326 9327 -9328 402 -9331 0 c -2-1 --> break c ( b^{6, 67}_2 ∧ b^{6, 67}_1 ∧ -b^{6, 67}_0 ∧ -p_402) -> break c in CNF: c -b^{6, 67}_2 ∨ -b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ p_402 ∨ break c in DIMACS: -9326 -9327 9328 402 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 67}_2 ∧ -b^{6, 67}_1 ∧ -b^{6, 67}_0 ∧ true) c in CNF: c -b^{6, 67}_2 ∨ b^{6, 67}_1 ∨ b^{6, 67}_0 ∨ false c in DIMACS: -9326 9327 9328 0 c 3 does not represent an automaton state. c -(-b^{6, 67}_2 ∧ b^{6, 67}_1 ∧ b^{6, 67}_0 ∧ true) c in CNF: c b^{6, 67}_2 ∨ -b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ false c in DIMACS: 9326 -9327 -9328 0 c -3 does not represent an automaton state. c -( b^{6, 67}_2 ∧ b^{6, 67}_1 ∧ b^{6, 67}_0 ∧ true) c in CNF: c -b^{6, 67}_2 ∨ -b^{6, 67}_1 ∨ -b^{6, 67}_0 ∨ false c in DIMACS: -9326 -9327 -9328 0 c i = 68 c -2+1 --> -1 c ( b^{6, 68}_2 ∧ b^{6, 68}_1 ∧ -b^{6, 68}_0 ∧ p_408) -> ( b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ b^{6, 69}_0) c in CNF: c -b^{6, 68}_2 ∨ -b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ -p_408 ∨ b^{6, 69}_2 c -b^{6, 68}_2 ∨ -b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ -p_408 ∨ -b^{6, 69}_1 c -b^{6, 68}_2 ∨ -b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ -p_408 ∨ b^{6, 69}_0 c in DIMACS: -9329 -9330 9331 -408 9332 0 -9329 -9330 9331 -408 -9333 0 -9329 -9330 9331 -408 9334 0 c -1+1 --> 0 c ( b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ b^{6, 68}_0 ∧ p_408) -> (-b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ -b^{6, 69}_0) c in CNF: c -b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ -p_408 ∨ -b^{6, 69}_2 c -b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ -p_408 ∨ -b^{6, 69}_1 c -b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ -p_408 ∨ -b^{6, 69}_0 c in DIMACS: -9329 9330 -9331 -408 -9332 0 -9329 9330 -9331 -408 -9333 0 -9329 9330 -9331 -408 -9334 0 c 0+1 --> 1 c (-b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ -b^{6, 68}_0 ∧ p_408) -> (-b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ b^{6, 69}_0) c in CNF: c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ -p_408 ∨ -b^{6, 69}_2 c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ -p_408 ∨ -b^{6, 69}_1 c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ -p_408 ∨ b^{6, 69}_0 c in DIMACS: 9329 9330 9331 -408 -9332 0 9329 9330 9331 -408 -9333 0 9329 9330 9331 -408 9334 0 c 1+1 --> 2 c (-b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ b^{6, 68}_0 ∧ p_408) -> (-b^{6, 69}_2 ∧ b^{6, 69}_1 ∧ -b^{6, 69}_0) c in CNF: c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ -p_408 ∨ -b^{6, 69}_2 c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ -p_408 ∨ b^{6, 69}_1 c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ -p_408 ∨ -b^{6, 69}_0 c in DIMACS: 9329 9330 -9331 -408 -9332 0 9329 9330 -9331 -408 9333 0 9329 9330 -9331 -408 -9334 0 c 2+1 --> break c (-b^{6, 68}_2 ∧ b^{6, 68}_1 ∧ -b^{6, 68}_0 ∧ p_408) -> break c in CNF: c b^{6, 68}_2 ∨ -b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ -p_408 ∨ break c in DIMACS: 9329 -9330 9331 -408 1162 0 c 2-1 --> 1 c (-b^{6, 68}_2 ∧ b^{6, 68}_1 ∧ -b^{6, 68}_0 ∧ -p_408) -> (-b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ b^{6, 69}_0) c in CNF: c b^{6, 68}_2 ∨ -b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ p_408 ∨ -b^{6, 69}_2 c b^{6, 68}_2 ∨ -b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ p_408 ∨ -b^{6, 69}_1 c b^{6, 68}_2 ∨ -b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ p_408 ∨ b^{6, 69}_0 c in DIMACS: 9329 -9330 9331 408 -9332 0 9329 -9330 9331 408 -9333 0 9329 -9330 9331 408 9334 0 c 1-1 --> 0 c (-b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ b^{6, 68}_0 ∧ -p_408) -> (-b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ -b^{6, 69}_0) c in CNF: c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ p_408 ∨ -b^{6, 69}_2 c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ p_408 ∨ -b^{6, 69}_1 c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ p_408 ∨ -b^{6, 69}_0 c in DIMACS: 9329 9330 -9331 408 -9332 0 9329 9330 -9331 408 -9333 0 9329 9330 -9331 408 -9334 0 c 0-1 --> -1 c (-b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ -b^{6, 68}_0 ∧ -p_408) -> ( b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ b^{6, 69}_0) c in CNF: c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ p_408 ∨ b^{6, 69}_2 c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ p_408 ∨ -b^{6, 69}_1 c b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ p_408 ∨ b^{6, 69}_0 c in DIMACS: 9329 9330 9331 408 9332 0 9329 9330 9331 408 -9333 0 9329 9330 9331 408 9334 0 c -1-1 --> -2 c ( b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ b^{6, 68}_0 ∧ -p_408) -> ( b^{6, 69}_2 ∧ b^{6, 69}_1 ∧ -b^{6, 69}_0) c in CNF: c -b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ p_408 ∨ b^{6, 69}_2 c -b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ p_408 ∨ b^{6, 69}_1 c -b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ p_408 ∨ -b^{6, 69}_0 c in DIMACS: -9329 9330 -9331 408 9332 0 -9329 9330 -9331 408 9333 0 -9329 9330 -9331 408 -9334 0 c -2-1 --> break c ( b^{6, 68}_2 ∧ b^{6, 68}_1 ∧ -b^{6, 68}_0 ∧ -p_408) -> break c in CNF: c -b^{6, 68}_2 ∨ -b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ p_408 ∨ break c in DIMACS: -9329 -9330 9331 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 68}_2 ∧ -b^{6, 68}_1 ∧ -b^{6, 68}_0 ∧ true) c in CNF: c -b^{6, 68}_2 ∨ b^{6, 68}_1 ∨ b^{6, 68}_0 ∨ false c in DIMACS: -9329 9330 9331 0 c 3 does not represent an automaton state. c -(-b^{6, 68}_2 ∧ b^{6, 68}_1 ∧ b^{6, 68}_0 ∧ true) c in CNF: c b^{6, 68}_2 ∨ -b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ false c in DIMACS: 9329 -9330 -9331 0 c -3 does not represent an automaton state. c -( b^{6, 68}_2 ∧ b^{6, 68}_1 ∧ b^{6, 68}_0 ∧ true) c in CNF: c -b^{6, 68}_2 ∨ -b^{6, 68}_1 ∨ -b^{6, 68}_0 ∨ false c in DIMACS: -9329 -9330 -9331 0 c i = 69 c -2+1 --> -1 c ( b^{6, 69}_2 ∧ b^{6, 69}_1 ∧ -b^{6, 69}_0 ∧ p_414) -> ( b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ b^{6, 70}_0) c in CNF: c -b^{6, 69}_2 ∨ -b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ -p_414 ∨ b^{6, 70}_2 c -b^{6, 69}_2 ∨ -b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ -p_414 ∨ -b^{6, 70}_1 c -b^{6, 69}_2 ∨ -b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ -p_414 ∨ b^{6, 70}_0 c in DIMACS: -9332 -9333 9334 -414 9335 0 -9332 -9333 9334 -414 -9336 0 -9332 -9333 9334 -414 9337 0 c -1+1 --> 0 c ( b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ b^{6, 69}_0 ∧ p_414) -> (-b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ -b^{6, 70}_0) c in CNF: c -b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ -p_414 ∨ -b^{6, 70}_2 c -b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ -p_414 ∨ -b^{6, 70}_1 c -b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ -p_414 ∨ -b^{6, 70}_0 c in DIMACS: -9332 9333 -9334 -414 -9335 0 -9332 9333 -9334 -414 -9336 0 -9332 9333 -9334 -414 -9337 0 c 0+1 --> 1 c (-b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ -b^{6, 69}_0 ∧ p_414) -> (-b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ b^{6, 70}_0) c in CNF: c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ -p_414 ∨ -b^{6, 70}_2 c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ -p_414 ∨ -b^{6, 70}_1 c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ -p_414 ∨ b^{6, 70}_0 c in DIMACS: 9332 9333 9334 -414 -9335 0 9332 9333 9334 -414 -9336 0 9332 9333 9334 -414 9337 0 c 1+1 --> 2 c (-b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ b^{6, 69}_0 ∧ p_414) -> (-b^{6, 70}_2 ∧ b^{6, 70}_1 ∧ -b^{6, 70}_0) c in CNF: c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ -p_414 ∨ -b^{6, 70}_2 c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ -p_414 ∨ b^{6, 70}_1 c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ -p_414 ∨ -b^{6, 70}_0 c in DIMACS: 9332 9333 -9334 -414 -9335 0 9332 9333 -9334 -414 9336 0 9332 9333 -9334 -414 -9337 0 c 2+1 --> break c (-b^{6, 69}_2 ∧ b^{6, 69}_1 ∧ -b^{6, 69}_0 ∧ p_414) -> break c in CNF: c b^{6, 69}_2 ∨ -b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ -p_414 ∨ break c in DIMACS: 9332 -9333 9334 -414 1162 0 c 2-1 --> 1 c (-b^{6, 69}_2 ∧ b^{6, 69}_1 ∧ -b^{6, 69}_0 ∧ -p_414) -> (-b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ b^{6, 70}_0) c in CNF: c b^{6, 69}_2 ∨ -b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ p_414 ∨ -b^{6, 70}_2 c b^{6, 69}_2 ∨ -b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ p_414 ∨ -b^{6, 70}_1 c b^{6, 69}_2 ∨ -b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ p_414 ∨ b^{6, 70}_0 c in DIMACS: 9332 -9333 9334 414 -9335 0 9332 -9333 9334 414 -9336 0 9332 -9333 9334 414 9337 0 c 1-1 --> 0 c (-b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ b^{6, 69}_0 ∧ -p_414) -> (-b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ -b^{6, 70}_0) c in CNF: c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ p_414 ∨ -b^{6, 70}_2 c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ p_414 ∨ -b^{6, 70}_1 c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ p_414 ∨ -b^{6, 70}_0 c in DIMACS: 9332 9333 -9334 414 -9335 0 9332 9333 -9334 414 -9336 0 9332 9333 -9334 414 -9337 0 c 0-1 --> -1 c (-b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ -b^{6, 69}_0 ∧ -p_414) -> ( b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ b^{6, 70}_0) c in CNF: c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ p_414 ∨ b^{6, 70}_2 c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ p_414 ∨ -b^{6, 70}_1 c b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ p_414 ∨ b^{6, 70}_0 c in DIMACS: 9332 9333 9334 414 9335 0 9332 9333 9334 414 -9336 0 9332 9333 9334 414 9337 0 c -1-1 --> -2 c ( b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ b^{6, 69}_0 ∧ -p_414) -> ( b^{6, 70}_2 ∧ b^{6, 70}_1 ∧ -b^{6, 70}_0) c in CNF: c -b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ p_414 ∨ b^{6, 70}_2 c -b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ p_414 ∨ b^{6, 70}_1 c -b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ p_414 ∨ -b^{6, 70}_0 c in DIMACS: -9332 9333 -9334 414 9335 0 -9332 9333 -9334 414 9336 0 -9332 9333 -9334 414 -9337 0 c -2-1 --> break c ( b^{6, 69}_2 ∧ b^{6, 69}_1 ∧ -b^{6, 69}_0 ∧ -p_414) -> break c in CNF: c -b^{6, 69}_2 ∨ -b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ p_414 ∨ break c in DIMACS: -9332 -9333 9334 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 69}_2 ∧ -b^{6, 69}_1 ∧ -b^{6, 69}_0 ∧ true) c in CNF: c -b^{6, 69}_2 ∨ b^{6, 69}_1 ∨ b^{6, 69}_0 ∨ false c in DIMACS: -9332 9333 9334 0 c 3 does not represent an automaton state. c -(-b^{6, 69}_2 ∧ b^{6, 69}_1 ∧ b^{6, 69}_0 ∧ true) c in CNF: c b^{6, 69}_2 ∨ -b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ false c in DIMACS: 9332 -9333 -9334 0 c -3 does not represent an automaton state. c -( b^{6, 69}_2 ∧ b^{6, 69}_1 ∧ b^{6, 69}_0 ∧ true) c in CNF: c -b^{6, 69}_2 ∨ -b^{6, 69}_1 ∨ -b^{6, 69}_0 ∨ false c in DIMACS: -9332 -9333 -9334 0 c i = 70 c -2+1 --> -1 c ( b^{6, 70}_2 ∧ b^{6, 70}_1 ∧ -b^{6, 70}_0 ∧ p_420) -> ( b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ b^{6, 71}_0) c in CNF: c -b^{6, 70}_2 ∨ -b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ -p_420 ∨ b^{6, 71}_2 c -b^{6, 70}_2 ∨ -b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ -p_420 ∨ -b^{6, 71}_1 c -b^{6, 70}_2 ∨ -b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ -p_420 ∨ b^{6, 71}_0 c in DIMACS: -9335 -9336 9337 -420 9338 0 -9335 -9336 9337 -420 -9339 0 -9335 -9336 9337 -420 9340 0 c -1+1 --> 0 c ( b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ b^{6, 70}_0 ∧ p_420) -> (-b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ -b^{6, 71}_0) c in CNF: c -b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ -p_420 ∨ -b^{6, 71}_2 c -b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ -p_420 ∨ -b^{6, 71}_1 c -b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ -p_420 ∨ -b^{6, 71}_0 c in DIMACS: -9335 9336 -9337 -420 -9338 0 -9335 9336 -9337 -420 -9339 0 -9335 9336 -9337 -420 -9340 0 c 0+1 --> 1 c (-b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ -b^{6, 70}_0 ∧ p_420) -> (-b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ b^{6, 71}_0) c in CNF: c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ -p_420 ∨ -b^{6, 71}_2 c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ -p_420 ∨ -b^{6, 71}_1 c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ -p_420 ∨ b^{6, 71}_0 c in DIMACS: 9335 9336 9337 -420 -9338 0 9335 9336 9337 -420 -9339 0 9335 9336 9337 -420 9340 0 c 1+1 --> 2 c (-b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ b^{6, 70}_0 ∧ p_420) -> (-b^{6, 71}_2 ∧ b^{6, 71}_1 ∧ -b^{6, 71}_0) c in CNF: c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ -p_420 ∨ -b^{6, 71}_2 c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ -p_420 ∨ b^{6, 71}_1 c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ -p_420 ∨ -b^{6, 71}_0 c in DIMACS: 9335 9336 -9337 -420 -9338 0 9335 9336 -9337 -420 9339 0 9335 9336 -9337 -420 -9340 0 c 2+1 --> break c (-b^{6, 70}_2 ∧ b^{6, 70}_1 ∧ -b^{6, 70}_0 ∧ p_420) -> break c in CNF: c b^{6, 70}_2 ∨ -b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ -p_420 ∨ break c in DIMACS: 9335 -9336 9337 -420 1162 0 c 2-1 --> 1 c (-b^{6, 70}_2 ∧ b^{6, 70}_1 ∧ -b^{6, 70}_0 ∧ -p_420) -> (-b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ b^{6, 71}_0) c in CNF: c b^{6, 70}_2 ∨ -b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ p_420 ∨ -b^{6, 71}_2 c b^{6, 70}_2 ∨ -b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ p_420 ∨ -b^{6, 71}_1 c b^{6, 70}_2 ∨ -b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ p_420 ∨ b^{6, 71}_0 c in DIMACS: 9335 -9336 9337 420 -9338 0 9335 -9336 9337 420 -9339 0 9335 -9336 9337 420 9340 0 c 1-1 --> 0 c (-b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ b^{6, 70}_0 ∧ -p_420) -> (-b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ -b^{6, 71}_0) c in CNF: c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ p_420 ∨ -b^{6, 71}_2 c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ p_420 ∨ -b^{6, 71}_1 c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ p_420 ∨ -b^{6, 71}_0 c in DIMACS: 9335 9336 -9337 420 -9338 0 9335 9336 -9337 420 -9339 0 9335 9336 -9337 420 -9340 0 c 0-1 --> -1 c (-b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ -b^{6, 70}_0 ∧ -p_420) -> ( b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ b^{6, 71}_0) c in CNF: c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ p_420 ∨ b^{6, 71}_2 c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ p_420 ∨ -b^{6, 71}_1 c b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ p_420 ∨ b^{6, 71}_0 c in DIMACS: 9335 9336 9337 420 9338 0 9335 9336 9337 420 -9339 0 9335 9336 9337 420 9340 0 c -1-1 --> -2 c ( b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ b^{6, 70}_0 ∧ -p_420) -> ( b^{6, 71}_2 ∧ b^{6, 71}_1 ∧ -b^{6, 71}_0) c in CNF: c -b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ p_420 ∨ b^{6, 71}_2 c -b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ p_420 ∨ b^{6, 71}_1 c -b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ p_420 ∨ -b^{6, 71}_0 c in DIMACS: -9335 9336 -9337 420 9338 0 -9335 9336 -9337 420 9339 0 -9335 9336 -9337 420 -9340 0 c -2-1 --> break c ( b^{6, 70}_2 ∧ b^{6, 70}_1 ∧ -b^{6, 70}_0 ∧ -p_420) -> break c in CNF: c -b^{6, 70}_2 ∨ -b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ p_420 ∨ break c in DIMACS: -9335 -9336 9337 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 70}_2 ∧ -b^{6, 70}_1 ∧ -b^{6, 70}_0 ∧ true) c in CNF: c -b^{6, 70}_2 ∨ b^{6, 70}_1 ∨ b^{6, 70}_0 ∨ false c in DIMACS: -9335 9336 9337 0 c 3 does not represent an automaton state. c -(-b^{6, 70}_2 ∧ b^{6, 70}_1 ∧ b^{6, 70}_0 ∧ true) c in CNF: c b^{6, 70}_2 ∨ -b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ false c in DIMACS: 9335 -9336 -9337 0 c -3 does not represent an automaton state. c -( b^{6, 70}_2 ∧ b^{6, 70}_1 ∧ b^{6, 70}_0 ∧ true) c in CNF: c -b^{6, 70}_2 ∨ -b^{6, 70}_1 ∨ -b^{6, 70}_0 ∨ false c in DIMACS: -9335 -9336 -9337 0 c i = 71 c -2+1 --> -1 c ( b^{6, 71}_2 ∧ b^{6, 71}_1 ∧ -b^{6, 71}_0 ∧ p_426) -> ( b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ b^{6, 72}_0) c in CNF: c -b^{6, 71}_2 ∨ -b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ -p_426 ∨ b^{6, 72}_2 c -b^{6, 71}_2 ∨ -b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ -p_426 ∨ -b^{6, 72}_1 c -b^{6, 71}_2 ∨ -b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ -p_426 ∨ b^{6, 72}_0 c in DIMACS: -9338 -9339 9340 -426 9341 0 -9338 -9339 9340 -426 -9342 0 -9338 -9339 9340 -426 9343 0 c -1+1 --> 0 c ( b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ b^{6, 71}_0 ∧ p_426) -> (-b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ -b^{6, 72}_0) c in CNF: c -b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ -p_426 ∨ -b^{6, 72}_2 c -b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ -p_426 ∨ -b^{6, 72}_1 c -b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ -p_426 ∨ -b^{6, 72}_0 c in DIMACS: -9338 9339 -9340 -426 -9341 0 -9338 9339 -9340 -426 -9342 0 -9338 9339 -9340 -426 -9343 0 c 0+1 --> 1 c (-b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ -b^{6, 71}_0 ∧ p_426) -> (-b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ b^{6, 72}_0) c in CNF: c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ -p_426 ∨ -b^{6, 72}_2 c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ -p_426 ∨ -b^{6, 72}_1 c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ -p_426 ∨ b^{6, 72}_0 c in DIMACS: 9338 9339 9340 -426 -9341 0 9338 9339 9340 -426 -9342 0 9338 9339 9340 -426 9343 0 c 1+1 --> 2 c (-b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ b^{6, 71}_0 ∧ p_426) -> (-b^{6, 72}_2 ∧ b^{6, 72}_1 ∧ -b^{6, 72}_0) c in CNF: c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ -p_426 ∨ -b^{6, 72}_2 c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ -p_426 ∨ b^{6, 72}_1 c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ -p_426 ∨ -b^{6, 72}_0 c in DIMACS: 9338 9339 -9340 -426 -9341 0 9338 9339 -9340 -426 9342 0 9338 9339 -9340 -426 -9343 0 c 2+1 --> break c (-b^{6, 71}_2 ∧ b^{6, 71}_1 ∧ -b^{6, 71}_0 ∧ p_426) -> break c in CNF: c b^{6, 71}_2 ∨ -b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ -p_426 ∨ break c in DIMACS: 9338 -9339 9340 -426 1162 0 c 2-1 --> 1 c (-b^{6, 71}_2 ∧ b^{6, 71}_1 ∧ -b^{6, 71}_0 ∧ -p_426) -> (-b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ b^{6, 72}_0) c in CNF: c b^{6, 71}_2 ∨ -b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ p_426 ∨ -b^{6, 72}_2 c b^{6, 71}_2 ∨ -b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ p_426 ∨ -b^{6, 72}_1 c b^{6, 71}_2 ∨ -b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ p_426 ∨ b^{6, 72}_0 c in DIMACS: 9338 -9339 9340 426 -9341 0 9338 -9339 9340 426 -9342 0 9338 -9339 9340 426 9343 0 c 1-1 --> 0 c (-b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ b^{6, 71}_0 ∧ -p_426) -> (-b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ -b^{6, 72}_0) c in CNF: c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ p_426 ∨ -b^{6, 72}_2 c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ p_426 ∨ -b^{6, 72}_1 c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ p_426 ∨ -b^{6, 72}_0 c in DIMACS: 9338 9339 -9340 426 -9341 0 9338 9339 -9340 426 -9342 0 9338 9339 -9340 426 -9343 0 c 0-1 --> -1 c (-b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ -b^{6, 71}_0 ∧ -p_426) -> ( b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ b^{6, 72}_0) c in CNF: c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ p_426 ∨ b^{6, 72}_2 c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ p_426 ∨ -b^{6, 72}_1 c b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ p_426 ∨ b^{6, 72}_0 c in DIMACS: 9338 9339 9340 426 9341 0 9338 9339 9340 426 -9342 0 9338 9339 9340 426 9343 0 c -1-1 --> -2 c ( b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ b^{6, 71}_0 ∧ -p_426) -> ( b^{6, 72}_2 ∧ b^{6, 72}_1 ∧ -b^{6, 72}_0) c in CNF: c -b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ p_426 ∨ b^{6, 72}_2 c -b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ p_426 ∨ b^{6, 72}_1 c -b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ p_426 ∨ -b^{6, 72}_0 c in DIMACS: -9338 9339 -9340 426 9341 0 -9338 9339 -9340 426 9342 0 -9338 9339 -9340 426 -9343 0 c -2-1 --> break c ( b^{6, 71}_2 ∧ b^{6, 71}_1 ∧ -b^{6, 71}_0 ∧ -p_426) -> break c in CNF: c -b^{6, 71}_2 ∨ -b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ p_426 ∨ break c in DIMACS: -9338 -9339 9340 426 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 71}_2 ∧ -b^{6, 71}_1 ∧ -b^{6, 71}_0 ∧ true) c in CNF: c -b^{6, 71}_2 ∨ b^{6, 71}_1 ∨ b^{6, 71}_0 ∨ false c in DIMACS: -9338 9339 9340 0 c 3 does not represent an automaton state. c -(-b^{6, 71}_2 ∧ b^{6, 71}_1 ∧ b^{6, 71}_0 ∧ true) c in CNF: c b^{6, 71}_2 ∨ -b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ false c in DIMACS: 9338 -9339 -9340 0 c -3 does not represent an automaton state. c -( b^{6, 71}_2 ∧ b^{6, 71}_1 ∧ b^{6, 71}_0 ∧ true) c in CNF: c -b^{6, 71}_2 ∨ -b^{6, 71}_1 ∨ -b^{6, 71}_0 ∨ false c in DIMACS: -9338 -9339 -9340 0 c i = 72 c -2+1 --> -1 c ( b^{6, 72}_2 ∧ b^{6, 72}_1 ∧ -b^{6, 72}_0 ∧ p_432) -> ( b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ b^{6, 73}_0) c in CNF: c -b^{6, 72}_2 ∨ -b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ -p_432 ∨ b^{6, 73}_2 c -b^{6, 72}_2 ∨ -b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ -p_432 ∨ -b^{6, 73}_1 c -b^{6, 72}_2 ∨ -b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ -p_432 ∨ b^{6, 73}_0 c in DIMACS: -9341 -9342 9343 -432 9344 0 -9341 -9342 9343 -432 -9345 0 -9341 -9342 9343 -432 9346 0 c -1+1 --> 0 c ( b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ b^{6, 72}_0 ∧ p_432) -> (-b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ -b^{6, 73}_0) c in CNF: c -b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ -p_432 ∨ -b^{6, 73}_2 c -b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ -p_432 ∨ -b^{6, 73}_1 c -b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ -p_432 ∨ -b^{6, 73}_0 c in DIMACS: -9341 9342 -9343 -432 -9344 0 -9341 9342 -9343 -432 -9345 0 -9341 9342 -9343 -432 -9346 0 c 0+1 --> 1 c (-b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ -b^{6, 72}_0 ∧ p_432) -> (-b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ b^{6, 73}_0) c in CNF: c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ -p_432 ∨ -b^{6, 73}_2 c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ -p_432 ∨ -b^{6, 73}_1 c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ -p_432 ∨ b^{6, 73}_0 c in DIMACS: 9341 9342 9343 -432 -9344 0 9341 9342 9343 -432 -9345 0 9341 9342 9343 -432 9346 0 c 1+1 --> 2 c (-b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ b^{6, 72}_0 ∧ p_432) -> (-b^{6, 73}_2 ∧ b^{6, 73}_1 ∧ -b^{6, 73}_0) c in CNF: c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ -p_432 ∨ -b^{6, 73}_2 c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ -p_432 ∨ b^{6, 73}_1 c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ -p_432 ∨ -b^{6, 73}_0 c in DIMACS: 9341 9342 -9343 -432 -9344 0 9341 9342 -9343 -432 9345 0 9341 9342 -9343 -432 -9346 0 c 2+1 --> break c (-b^{6, 72}_2 ∧ b^{6, 72}_1 ∧ -b^{6, 72}_0 ∧ p_432) -> break c in CNF: c b^{6, 72}_2 ∨ -b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ -p_432 ∨ break c in DIMACS: 9341 -9342 9343 -432 1162 0 c 2-1 --> 1 c (-b^{6, 72}_2 ∧ b^{6, 72}_1 ∧ -b^{6, 72}_0 ∧ -p_432) -> (-b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ b^{6, 73}_0) c in CNF: c b^{6, 72}_2 ∨ -b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ p_432 ∨ -b^{6, 73}_2 c b^{6, 72}_2 ∨ -b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ p_432 ∨ -b^{6, 73}_1 c b^{6, 72}_2 ∨ -b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ p_432 ∨ b^{6, 73}_0 c in DIMACS: 9341 -9342 9343 432 -9344 0 9341 -9342 9343 432 -9345 0 9341 -9342 9343 432 9346 0 c 1-1 --> 0 c (-b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ b^{6, 72}_0 ∧ -p_432) -> (-b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ -b^{6, 73}_0) c in CNF: c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ p_432 ∨ -b^{6, 73}_2 c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ p_432 ∨ -b^{6, 73}_1 c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ p_432 ∨ -b^{6, 73}_0 c in DIMACS: 9341 9342 -9343 432 -9344 0 9341 9342 -9343 432 -9345 0 9341 9342 -9343 432 -9346 0 c 0-1 --> -1 c (-b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ -b^{6, 72}_0 ∧ -p_432) -> ( b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ b^{6, 73}_0) c in CNF: c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ p_432 ∨ b^{6, 73}_2 c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ p_432 ∨ -b^{6, 73}_1 c b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ p_432 ∨ b^{6, 73}_0 c in DIMACS: 9341 9342 9343 432 9344 0 9341 9342 9343 432 -9345 0 9341 9342 9343 432 9346 0 c -1-1 --> -2 c ( b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ b^{6, 72}_0 ∧ -p_432) -> ( b^{6, 73}_2 ∧ b^{6, 73}_1 ∧ -b^{6, 73}_0) c in CNF: c -b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ p_432 ∨ b^{6, 73}_2 c -b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ p_432 ∨ b^{6, 73}_1 c -b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ p_432 ∨ -b^{6, 73}_0 c in DIMACS: -9341 9342 -9343 432 9344 0 -9341 9342 -9343 432 9345 0 -9341 9342 -9343 432 -9346 0 c -2-1 --> break c ( b^{6, 72}_2 ∧ b^{6, 72}_1 ∧ -b^{6, 72}_0 ∧ -p_432) -> break c in CNF: c -b^{6, 72}_2 ∨ -b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ p_432 ∨ break c in DIMACS: -9341 -9342 9343 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 72}_2 ∧ -b^{6, 72}_1 ∧ -b^{6, 72}_0 ∧ true) c in CNF: c -b^{6, 72}_2 ∨ b^{6, 72}_1 ∨ b^{6, 72}_0 ∨ false c in DIMACS: -9341 9342 9343 0 c 3 does not represent an automaton state. c -(-b^{6, 72}_2 ∧ b^{6, 72}_1 ∧ b^{6, 72}_0 ∧ true) c in CNF: c b^{6, 72}_2 ∨ -b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ false c in DIMACS: 9341 -9342 -9343 0 c -3 does not represent an automaton state. c -( b^{6, 72}_2 ∧ b^{6, 72}_1 ∧ b^{6, 72}_0 ∧ true) c in CNF: c -b^{6, 72}_2 ∨ -b^{6, 72}_1 ∨ -b^{6, 72}_0 ∨ false c in DIMACS: -9341 -9342 -9343 0 c i = 73 c -2+1 --> -1 c ( b^{6, 73}_2 ∧ b^{6, 73}_1 ∧ -b^{6, 73}_0 ∧ p_438) -> ( b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ b^{6, 74}_0) c in CNF: c -b^{6, 73}_2 ∨ -b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ -p_438 ∨ b^{6, 74}_2 c -b^{6, 73}_2 ∨ -b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ -p_438 ∨ -b^{6, 74}_1 c -b^{6, 73}_2 ∨ -b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ -p_438 ∨ b^{6, 74}_0 c in DIMACS: -9344 -9345 9346 -438 9347 0 -9344 -9345 9346 -438 -9348 0 -9344 -9345 9346 -438 9349 0 c -1+1 --> 0 c ( b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ b^{6, 73}_0 ∧ p_438) -> (-b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ -b^{6, 74}_0) c in CNF: c -b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ -p_438 ∨ -b^{6, 74}_2 c -b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ -p_438 ∨ -b^{6, 74}_1 c -b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ -p_438 ∨ -b^{6, 74}_0 c in DIMACS: -9344 9345 -9346 -438 -9347 0 -9344 9345 -9346 -438 -9348 0 -9344 9345 -9346 -438 -9349 0 c 0+1 --> 1 c (-b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ -b^{6, 73}_0 ∧ p_438) -> (-b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ b^{6, 74}_0) c in CNF: c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ -p_438 ∨ -b^{6, 74}_2 c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ -p_438 ∨ -b^{6, 74}_1 c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ -p_438 ∨ b^{6, 74}_0 c in DIMACS: 9344 9345 9346 -438 -9347 0 9344 9345 9346 -438 -9348 0 9344 9345 9346 -438 9349 0 c 1+1 --> 2 c (-b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ b^{6, 73}_0 ∧ p_438) -> (-b^{6, 74}_2 ∧ b^{6, 74}_1 ∧ -b^{6, 74}_0) c in CNF: c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ -p_438 ∨ -b^{6, 74}_2 c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ -p_438 ∨ b^{6, 74}_1 c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ -p_438 ∨ -b^{6, 74}_0 c in DIMACS: 9344 9345 -9346 -438 -9347 0 9344 9345 -9346 -438 9348 0 9344 9345 -9346 -438 -9349 0 c 2+1 --> break c (-b^{6, 73}_2 ∧ b^{6, 73}_1 ∧ -b^{6, 73}_0 ∧ p_438) -> break c in CNF: c b^{6, 73}_2 ∨ -b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ -p_438 ∨ break c in DIMACS: 9344 -9345 9346 -438 1162 0 c 2-1 --> 1 c (-b^{6, 73}_2 ∧ b^{6, 73}_1 ∧ -b^{6, 73}_0 ∧ -p_438) -> (-b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ b^{6, 74}_0) c in CNF: c b^{6, 73}_2 ∨ -b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ p_438 ∨ -b^{6, 74}_2 c b^{6, 73}_2 ∨ -b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ p_438 ∨ -b^{6, 74}_1 c b^{6, 73}_2 ∨ -b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ p_438 ∨ b^{6, 74}_0 c in DIMACS: 9344 -9345 9346 438 -9347 0 9344 -9345 9346 438 -9348 0 9344 -9345 9346 438 9349 0 c 1-1 --> 0 c (-b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ b^{6, 73}_0 ∧ -p_438) -> (-b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ -b^{6, 74}_0) c in CNF: c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ p_438 ∨ -b^{6, 74}_2 c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ p_438 ∨ -b^{6, 74}_1 c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ p_438 ∨ -b^{6, 74}_0 c in DIMACS: 9344 9345 -9346 438 -9347 0 9344 9345 -9346 438 -9348 0 9344 9345 -9346 438 -9349 0 c 0-1 --> -1 c (-b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ -b^{6, 73}_0 ∧ -p_438) -> ( b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ b^{6, 74}_0) c in CNF: c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ p_438 ∨ b^{6, 74}_2 c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ p_438 ∨ -b^{6, 74}_1 c b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ p_438 ∨ b^{6, 74}_0 c in DIMACS: 9344 9345 9346 438 9347 0 9344 9345 9346 438 -9348 0 9344 9345 9346 438 9349 0 c -1-1 --> -2 c ( b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ b^{6, 73}_0 ∧ -p_438) -> ( b^{6, 74}_2 ∧ b^{6, 74}_1 ∧ -b^{6, 74}_0) c in CNF: c -b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ p_438 ∨ b^{6, 74}_2 c -b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ p_438 ∨ b^{6, 74}_1 c -b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ p_438 ∨ -b^{6, 74}_0 c in DIMACS: -9344 9345 -9346 438 9347 0 -9344 9345 -9346 438 9348 0 -9344 9345 -9346 438 -9349 0 c -2-1 --> break c ( b^{6, 73}_2 ∧ b^{6, 73}_1 ∧ -b^{6, 73}_0 ∧ -p_438) -> break c in CNF: c -b^{6, 73}_2 ∨ -b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ p_438 ∨ break c in DIMACS: -9344 -9345 9346 438 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 73}_2 ∧ -b^{6, 73}_1 ∧ -b^{6, 73}_0 ∧ true) c in CNF: c -b^{6, 73}_2 ∨ b^{6, 73}_1 ∨ b^{6, 73}_0 ∨ false c in DIMACS: -9344 9345 9346 0 c 3 does not represent an automaton state. c -(-b^{6, 73}_2 ∧ b^{6, 73}_1 ∧ b^{6, 73}_0 ∧ true) c in CNF: c b^{6, 73}_2 ∨ -b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ false c in DIMACS: 9344 -9345 -9346 0 c -3 does not represent an automaton state. c -( b^{6, 73}_2 ∧ b^{6, 73}_1 ∧ b^{6, 73}_0 ∧ true) c in CNF: c -b^{6, 73}_2 ∨ -b^{6, 73}_1 ∨ -b^{6, 73}_0 ∨ false c in DIMACS: -9344 -9345 -9346 0 c i = 74 c -2+1 --> -1 c ( b^{6, 74}_2 ∧ b^{6, 74}_1 ∧ -b^{6, 74}_0 ∧ p_444) -> ( b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ b^{6, 75}_0) c in CNF: c -b^{6, 74}_2 ∨ -b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ -p_444 ∨ b^{6, 75}_2 c -b^{6, 74}_2 ∨ -b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ -p_444 ∨ -b^{6, 75}_1 c -b^{6, 74}_2 ∨ -b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ -p_444 ∨ b^{6, 75}_0 c in DIMACS: -9347 -9348 9349 -444 9350 0 -9347 -9348 9349 -444 -9351 0 -9347 -9348 9349 -444 9352 0 c -1+1 --> 0 c ( b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ b^{6, 74}_0 ∧ p_444) -> (-b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ -b^{6, 75}_0) c in CNF: c -b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ -p_444 ∨ -b^{6, 75}_2 c -b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ -p_444 ∨ -b^{6, 75}_1 c -b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ -p_444 ∨ -b^{6, 75}_0 c in DIMACS: -9347 9348 -9349 -444 -9350 0 -9347 9348 -9349 -444 -9351 0 -9347 9348 -9349 -444 -9352 0 c 0+1 --> 1 c (-b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ -b^{6, 74}_0 ∧ p_444) -> (-b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ b^{6, 75}_0) c in CNF: c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ -p_444 ∨ -b^{6, 75}_2 c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ -p_444 ∨ -b^{6, 75}_1 c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ -p_444 ∨ b^{6, 75}_0 c in DIMACS: 9347 9348 9349 -444 -9350 0 9347 9348 9349 -444 -9351 0 9347 9348 9349 -444 9352 0 c 1+1 --> 2 c (-b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ b^{6, 74}_0 ∧ p_444) -> (-b^{6, 75}_2 ∧ b^{6, 75}_1 ∧ -b^{6, 75}_0) c in CNF: c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ -p_444 ∨ -b^{6, 75}_2 c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ -p_444 ∨ b^{6, 75}_1 c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ -p_444 ∨ -b^{6, 75}_0 c in DIMACS: 9347 9348 -9349 -444 -9350 0 9347 9348 -9349 -444 9351 0 9347 9348 -9349 -444 -9352 0 c 2+1 --> break c (-b^{6, 74}_2 ∧ b^{6, 74}_1 ∧ -b^{6, 74}_0 ∧ p_444) -> break c in CNF: c b^{6, 74}_2 ∨ -b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ -p_444 ∨ break c in DIMACS: 9347 -9348 9349 -444 1162 0 c 2-1 --> 1 c (-b^{6, 74}_2 ∧ b^{6, 74}_1 ∧ -b^{6, 74}_0 ∧ -p_444) -> (-b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ b^{6, 75}_0) c in CNF: c b^{6, 74}_2 ∨ -b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ p_444 ∨ -b^{6, 75}_2 c b^{6, 74}_2 ∨ -b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ p_444 ∨ -b^{6, 75}_1 c b^{6, 74}_2 ∨ -b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ p_444 ∨ b^{6, 75}_0 c in DIMACS: 9347 -9348 9349 444 -9350 0 9347 -9348 9349 444 -9351 0 9347 -9348 9349 444 9352 0 c 1-1 --> 0 c (-b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ b^{6, 74}_0 ∧ -p_444) -> (-b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ -b^{6, 75}_0) c in CNF: c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ p_444 ∨ -b^{6, 75}_2 c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ p_444 ∨ -b^{6, 75}_1 c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ p_444 ∨ -b^{6, 75}_0 c in DIMACS: 9347 9348 -9349 444 -9350 0 9347 9348 -9349 444 -9351 0 9347 9348 -9349 444 -9352 0 c 0-1 --> -1 c (-b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ -b^{6, 74}_0 ∧ -p_444) -> ( b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ b^{6, 75}_0) c in CNF: c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ p_444 ∨ b^{6, 75}_2 c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ p_444 ∨ -b^{6, 75}_1 c b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ p_444 ∨ b^{6, 75}_0 c in DIMACS: 9347 9348 9349 444 9350 0 9347 9348 9349 444 -9351 0 9347 9348 9349 444 9352 0 c -1-1 --> -2 c ( b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ b^{6, 74}_0 ∧ -p_444) -> ( b^{6, 75}_2 ∧ b^{6, 75}_1 ∧ -b^{6, 75}_0) c in CNF: c -b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ p_444 ∨ b^{6, 75}_2 c -b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ p_444 ∨ b^{6, 75}_1 c -b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ p_444 ∨ -b^{6, 75}_0 c in DIMACS: -9347 9348 -9349 444 9350 0 -9347 9348 -9349 444 9351 0 -9347 9348 -9349 444 -9352 0 c -2-1 --> break c ( b^{6, 74}_2 ∧ b^{6, 74}_1 ∧ -b^{6, 74}_0 ∧ -p_444) -> break c in CNF: c -b^{6, 74}_2 ∨ -b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ p_444 ∨ break c in DIMACS: -9347 -9348 9349 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 74}_2 ∧ -b^{6, 74}_1 ∧ -b^{6, 74}_0 ∧ true) c in CNF: c -b^{6, 74}_2 ∨ b^{6, 74}_1 ∨ b^{6, 74}_0 ∨ false c in DIMACS: -9347 9348 9349 0 c 3 does not represent an automaton state. c -(-b^{6, 74}_2 ∧ b^{6, 74}_1 ∧ b^{6, 74}_0 ∧ true) c in CNF: c b^{6, 74}_2 ∨ -b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ false c in DIMACS: 9347 -9348 -9349 0 c -3 does not represent an automaton state. c -( b^{6, 74}_2 ∧ b^{6, 74}_1 ∧ b^{6, 74}_0 ∧ true) c in CNF: c -b^{6, 74}_2 ∨ -b^{6, 74}_1 ∨ -b^{6, 74}_0 ∨ false c in DIMACS: -9347 -9348 -9349 0 c i = 75 c -2+1 --> -1 c ( b^{6, 75}_2 ∧ b^{6, 75}_1 ∧ -b^{6, 75}_0 ∧ p_450) -> ( b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ b^{6, 76}_0) c in CNF: c -b^{6, 75}_2 ∨ -b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ -p_450 ∨ b^{6, 76}_2 c -b^{6, 75}_2 ∨ -b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ -p_450 ∨ -b^{6, 76}_1 c -b^{6, 75}_2 ∨ -b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ -p_450 ∨ b^{6, 76}_0 c in DIMACS: -9350 -9351 9352 -450 9353 0 -9350 -9351 9352 -450 -9354 0 -9350 -9351 9352 -450 9355 0 c -1+1 --> 0 c ( b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ b^{6, 75}_0 ∧ p_450) -> (-b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ -b^{6, 76}_0) c in CNF: c -b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ -p_450 ∨ -b^{6, 76}_2 c -b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ -p_450 ∨ -b^{6, 76}_1 c -b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ -p_450 ∨ -b^{6, 76}_0 c in DIMACS: -9350 9351 -9352 -450 -9353 0 -9350 9351 -9352 -450 -9354 0 -9350 9351 -9352 -450 -9355 0 c 0+1 --> 1 c (-b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ -b^{6, 75}_0 ∧ p_450) -> (-b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ b^{6, 76}_0) c in CNF: c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ -p_450 ∨ -b^{6, 76}_2 c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ -p_450 ∨ -b^{6, 76}_1 c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ -p_450 ∨ b^{6, 76}_0 c in DIMACS: 9350 9351 9352 -450 -9353 0 9350 9351 9352 -450 -9354 0 9350 9351 9352 -450 9355 0 c 1+1 --> 2 c (-b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ b^{6, 75}_0 ∧ p_450) -> (-b^{6, 76}_2 ∧ b^{6, 76}_1 ∧ -b^{6, 76}_0) c in CNF: c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ -p_450 ∨ -b^{6, 76}_2 c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ -p_450 ∨ b^{6, 76}_1 c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ -p_450 ∨ -b^{6, 76}_0 c in DIMACS: 9350 9351 -9352 -450 -9353 0 9350 9351 -9352 -450 9354 0 9350 9351 -9352 -450 -9355 0 c 2+1 --> break c (-b^{6, 75}_2 ∧ b^{6, 75}_1 ∧ -b^{6, 75}_0 ∧ p_450) -> break c in CNF: c b^{6, 75}_2 ∨ -b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ -p_450 ∨ break c in DIMACS: 9350 -9351 9352 -450 1162 0 c 2-1 --> 1 c (-b^{6, 75}_2 ∧ b^{6, 75}_1 ∧ -b^{6, 75}_0 ∧ -p_450) -> (-b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ b^{6, 76}_0) c in CNF: c b^{6, 75}_2 ∨ -b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ p_450 ∨ -b^{6, 76}_2 c b^{6, 75}_2 ∨ -b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ p_450 ∨ -b^{6, 76}_1 c b^{6, 75}_2 ∨ -b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ p_450 ∨ b^{6, 76}_0 c in DIMACS: 9350 -9351 9352 450 -9353 0 9350 -9351 9352 450 -9354 0 9350 -9351 9352 450 9355 0 c 1-1 --> 0 c (-b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ b^{6, 75}_0 ∧ -p_450) -> (-b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ -b^{6, 76}_0) c in CNF: c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ p_450 ∨ -b^{6, 76}_2 c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ p_450 ∨ -b^{6, 76}_1 c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ p_450 ∨ -b^{6, 76}_0 c in DIMACS: 9350 9351 -9352 450 -9353 0 9350 9351 -9352 450 -9354 0 9350 9351 -9352 450 -9355 0 c 0-1 --> -1 c (-b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ -b^{6, 75}_0 ∧ -p_450) -> ( b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ b^{6, 76}_0) c in CNF: c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ p_450 ∨ b^{6, 76}_2 c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ p_450 ∨ -b^{6, 76}_1 c b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ p_450 ∨ b^{6, 76}_0 c in DIMACS: 9350 9351 9352 450 9353 0 9350 9351 9352 450 -9354 0 9350 9351 9352 450 9355 0 c -1-1 --> -2 c ( b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ b^{6, 75}_0 ∧ -p_450) -> ( b^{6, 76}_2 ∧ b^{6, 76}_1 ∧ -b^{6, 76}_0) c in CNF: c -b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ p_450 ∨ b^{6, 76}_2 c -b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ p_450 ∨ b^{6, 76}_1 c -b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ p_450 ∨ -b^{6, 76}_0 c in DIMACS: -9350 9351 -9352 450 9353 0 -9350 9351 -9352 450 9354 0 -9350 9351 -9352 450 -9355 0 c -2-1 --> break c ( b^{6, 75}_2 ∧ b^{6, 75}_1 ∧ -b^{6, 75}_0 ∧ -p_450) -> break c in CNF: c -b^{6, 75}_2 ∨ -b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ p_450 ∨ break c in DIMACS: -9350 -9351 9352 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 75}_2 ∧ -b^{6, 75}_1 ∧ -b^{6, 75}_0 ∧ true) c in CNF: c -b^{6, 75}_2 ∨ b^{6, 75}_1 ∨ b^{6, 75}_0 ∨ false c in DIMACS: -9350 9351 9352 0 c 3 does not represent an automaton state. c -(-b^{6, 75}_2 ∧ b^{6, 75}_1 ∧ b^{6, 75}_0 ∧ true) c in CNF: c b^{6, 75}_2 ∨ -b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ false c in DIMACS: 9350 -9351 -9352 0 c -3 does not represent an automaton state. c -( b^{6, 75}_2 ∧ b^{6, 75}_1 ∧ b^{6, 75}_0 ∧ true) c in CNF: c -b^{6, 75}_2 ∨ -b^{6, 75}_1 ∨ -b^{6, 75}_0 ∨ false c in DIMACS: -9350 -9351 -9352 0 c i = 76 c -2+1 --> -1 c ( b^{6, 76}_2 ∧ b^{6, 76}_1 ∧ -b^{6, 76}_0 ∧ p_456) -> ( b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ b^{6, 77}_0) c in CNF: c -b^{6, 76}_2 ∨ -b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ -p_456 ∨ b^{6, 77}_2 c -b^{6, 76}_2 ∨ -b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ -p_456 ∨ -b^{6, 77}_1 c -b^{6, 76}_2 ∨ -b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ -p_456 ∨ b^{6, 77}_0 c in DIMACS: -9353 -9354 9355 -456 9356 0 -9353 -9354 9355 -456 -9357 0 -9353 -9354 9355 -456 9358 0 c -1+1 --> 0 c ( b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ b^{6, 76}_0 ∧ p_456) -> (-b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ -b^{6, 77}_0) c in CNF: c -b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ -p_456 ∨ -b^{6, 77}_2 c -b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ -p_456 ∨ -b^{6, 77}_1 c -b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ -p_456 ∨ -b^{6, 77}_0 c in DIMACS: -9353 9354 -9355 -456 -9356 0 -9353 9354 -9355 -456 -9357 0 -9353 9354 -9355 -456 -9358 0 c 0+1 --> 1 c (-b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ -b^{6, 76}_0 ∧ p_456) -> (-b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ b^{6, 77}_0) c in CNF: c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ -p_456 ∨ -b^{6, 77}_2 c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ -p_456 ∨ -b^{6, 77}_1 c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ -p_456 ∨ b^{6, 77}_0 c in DIMACS: 9353 9354 9355 -456 -9356 0 9353 9354 9355 -456 -9357 0 9353 9354 9355 -456 9358 0 c 1+1 --> 2 c (-b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ b^{6, 76}_0 ∧ p_456) -> (-b^{6, 77}_2 ∧ b^{6, 77}_1 ∧ -b^{6, 77}_0) c in CNF: c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ -p_456 ∨ -b^{6, 77}_2 c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ -p_456 ∨ b^{6, 77}_1 c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ -p_456 ∨ -b^{6, 77}_0 c in DIMACS: 9353 9354 -9355 -456 -9356 0 9353 9354 -9355 -456 9357 0 9353 9354 -9355 -456 -9358 0 c 2+1 --> break c (-b^{6, 76}_2 ∧ b^{6, 76}_1 ∧ -b^{6, 76}_0 ∧ p_456) -> break c in CNF: c b^{6, 76}_2 ∨ -b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ -p_456 ∨ break c in DIMACS: 9353 -9354 9355 -456 1162 0 c 2-1 --> 1 c (-b^{6, 76}_2 ∧ b^{6, 76}_1 ∧ -b^{6, 76}_0 ∧ -p_456) -> (-b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ b^{6, 77}_0) c in CNF: c b^{6, 76}_2 ∨ -b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ p_456 ∨ -b^{6, 77}_2 c b^{6, 76}_2 ∨ -b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ p_456 ∨ -b^{6, 77}_1 c b^{6, 76}_2 ∨ -b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ p_456 ∨ b^{6, 77}_0 c in DIMACS: 9353 -9354 9355 456 -9356 0 9353 -9354 9355 456 -9357 0 9353 -9354 9355 456 9358 0 c 1-1 --> 0 c (-b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ b^{6, 76}_0 ∧ -p_456) -> (-b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ -b^{6, 77}_0) c in CNF: c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ p_456 ∨ -b^{6, 77}_2 c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ p_456 ∨ -b^{6, 77}_1 c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ p_456 ∨ -b^{6, 77}_0 c in DIMACS: 9353 9354 -9355 456 -9356 0 9353 9354 -9355 456 -9357 0 9353 9354 -9355 456 -9358 0 c 0-1 --> -1 c (-b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ -b^{6, 76}_0 ∧ -p_456) -> ( b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ b^{6, 77}_0) c in CNF: c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ p_456 ∨ b^{6, 77}_2 c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ p_456 ∨ -b^{6, 77}_1 c b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ p_456 ∨ b^{6, 77}_0 c in DIMACS: 9353 9354 9355 456 9356 0 9353 9354 9355 456 -9357 0 9353 9354 9355 456 9358 0 c -1-1 --> -2 c ( b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ b^{6, 76}_0 ∧ -p_456) -> ( b^{6, 77}_2 ∧ b^{6, 77}_1 ∧ -b^{6, 77}_0) c in CNF: c -b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ p_456 ∨ b^{6, 77}_2 c -b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ p_456 ∨ b^{6, 77}_1 c -b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ p_456 ∨ -b^{6, 77}_0 c in DIMACS: -9353 9354 -9355 456 9356 0 -9353 9354 -9355 456 9357 0 -9353 9354 -9355 456 -9358 0 c -2-1 --> break c ( b^{6, 76}_2 ∧ b^{6, 76}_1 ∧ -b^{6, 76}_0 ∧ -p_456) -> break c in CNF: c -b^{6, 76}_2 ∨ -b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ p_456 ∨ break c in DIMACS: -9353 -9354 9355 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 76}_2 ∧ -b^{6, 76}_1 ∧ -b^{6, 76}_0 ∧ true) c in CNF: c -b^{6, 76}_2 ∨ b^{6, 76}_1 ∨ b^{6, 76}_0 ∨ false c in DIMACS: -9353 9354 9355 0 c 3 does not represent an automaton state. c -(-b^{6, 76}_2 ∧ b^{6, 76}_1 ∧ b^{6, 76}_0 ∧ true) c in CNF: c b^{6, 76}_2 ∨ -b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ false c in DIMACS: 9353 -9354 -9355 0 c -3 does not represent an automaton state. c -( b^{6, 76}_2 ∧ b^{6, 76}_1 ∧ b^{6, 76}_0 ∧ true) c in CNF: c -b^{6, 76}_2 ∨ -b^{6, 76}_1 ∨ -b^{6, 76}_0 ∨ false c in DIMACS: -9353 -9354 -9355 0 c i = 77 c -2+1 --> -1 c ( b^{6, 77}_2 ∧ b^{6, 77}_1 ∧ -b^{6, 77}_0 ∧ p_462) -> ( b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ b^{6, 78}_0) c in CNF: c -b^{6, 77}_2 ∨ -b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ -p_462 ∨ b^{6, 78}_2 c -b^{6, 77}_2 ∨ -b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ -p_462 ∨ -b^{6, 78}_1 c -b^{6, 77}_2 ∨ -b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ -p_462 ∨ b^{6, 78}_0 c in DIMACS: -9356 -9357 9358 -462 9359 0 -9356 -9357 9358 -462 -9360 0 -9356 -9357 9358 -462 9361 0 c -1+1 --> 0 c ( b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ b^{6, 77}_0 ∧ p_462) -> (-b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ -b^{6, 78}_0) c in CNF: c -b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ -p_462 ∨ -b^{6, 78}_2 c -b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ -p_462 ∨ -b^{6, 78}_1 c -b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ -p_462 ∨ -b^{6, 78}_0 c in DIMACS: -9356 9357 -9358 -462 -9359 0 -9356 9357 -9358 -462 -9360 0 -9356 9357 -9358 -462 -9361 0 c 0+1 --> 1 c (-b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ -b^{6, 77}_0 ∧ p_462) -> (-b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ b^{6, 78}_0) c in CNF: c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ -p_462 ∨ -b^{6, 78}_2 c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ -p_462 ∨ -b^{6, 78}_1 c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ -p_462 ∨ b^{6, 78}_0 c in DIMACS: 9356 9357 9358 -462 -9359 0 9356 9357 9358 -462 -9360 0 9356 9357 9358 -462 9361 0 c 1+1 --> 2 c (-b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ b^{6, 77}_0 ∧ p_462) -> (-b^{6, 78}_2 ∧ b^{6, 78}_1 ∧ -b^{6, 78}_0) c in CNF: c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ -p_462 ∨ -b^{6, 78}_2 c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ -p_462 ∨ b^{6, 78}_1 c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ -p_462 ∨ -b^{6, 78}_0 c in DIMACS: 9356 9357 -9358 -462 -9359 0 9356 9357 -9358 -462 9360 0 9356 9357 -9358 -462 -9361 0 c 2+1 --> break c (-b^{6, 77}_2 ∧ b^{6, 77}_1 ∧ -b^{6, 77}_0 ∧ p_462) -> break c in CNF: c b^{6, 77}_2 ∨ -b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ -p_462 ∨ break c in DIMACS: 9356 -9357 9358 -462 1162 0 c 2-1 --> 1 c (-b^{6, 77}_2 ∧ b^{6, 77}_1 ∧ -b^{6, 77}_0 ∧ -p_462) -> (-b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ b^{6, 78}_0) c in CNF: c b^{6, 77}_2 ∨ -b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ p_462 ∨ -b^{6, 78}_2 c b^{6, 77}_2 ∨ -b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ p_462 ∨ -b^{6, 78}_1 c b^{6, 77}_2 ∨ -b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ p_462 ∨ b^{6, 78}_0 c in DIMACS: 9356 -9357 9358 462 -9359 0 9356 -9357 9358 462 -9360 0 9356 -9357 9358 462 9361 0 c 1-1 --> 0 c (-b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ b^{6, 77}_0 ∧ -p_462) -> (-b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ -b^{6, 78}_0) c in CNF: c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ p_462 ∨ -b^{6, 78}_2 c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ p_462 ∨ -b^{6, 78}_1 c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ p_462 ∨ -b^{6, 78}_0 c in DIMACS: 9356 9357 -9358 462 -9359 0 9356 9357 -9358 462 -9360 0 9356 9357 -9358 462 -9361 0 c 0-1 --> -1 c (-b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ -b^{6, 77}_0 ∧ -p_462) -> ( b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ b^{6, 78}_0) c in CNF: c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ p_462 ∨ b^{6, 78}_2 c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ p_462 ∨ -b^{6, 78}_1 c b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ p_462 ∨ b^{6, 78}_0 c in DIMACS: 9356 9357 9358 462 9359 0 9356 9357 9358 462 -9360 0 9356 9357 9358 462 9361 0 c -1-1 --> -2 c ( b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ b^{6, 77}_0 ∧ -p_462) -> ( b^{6, 78}_2 ∧ b^{6, 78}_1 ∧ -b^{6, 78}_0) c in CNF: c -b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ p_462 ∨ b^{6, 78}_2 c -b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ p_462 ∨ b^{6, 78}_1 c -b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ p_462 ∨ -b^{6, 78}_0 c in DIMACS: -9356 9357 -9358 462 9359 0 -9356 9357 -9358 462 9360 0 -9356 9357 -9358 462 -9361 0 c -2-1 --> break c ( b^{6, 77}_2 ∧ b^{6, 77}_1 ∧ -b^{6, 77}_0 ∧ -p_462) -> break c in CNF: c -b^{6, 77}_2 ∨ -b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ p_462 ∨ break c in DIMACS: -9356 -9357 9358 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 77}_2 ∧ -b^{6, 77}_1 ∧ -b^{6, 77}_0 ∧ true) c in CNF: c -b^{6, 77}_2 ∨ b^{6, 77}_1 ∨ b^{6, 77}_0 ∨ false c in DIMACS: -9356 9357 9358 0 c 3 does not represent an automaton state. c -(-b^{6, 77}_2 ∧ b^{6, 77}_1 ∧ b^{6, 77}_0 ∧ true) c in CNF: c b^{6, 77}_2 ∨ -b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ false c in DIMACS: 9356 -9357 -9358 0 c -3 does not represent an automaton state. c -( b^{6, 77}_2 ∧ b^{6, 77}_1 ∧ b^{6, 77}_0 ∧ true) c in CNF: c -b^{6, 77}_2 ∨ -b^{6, 77}_1 ∨ -b^{6, 77}_0 ∨ false c in DIMACS: -9356 -9357 -9358 0 c i = 78 c -2+1 --> -1 c ( b^{6, 78}_2 ∧ b^{6, 78}_1 ∧ -b^{6, 78}_0 ∧ p_468) -> ( b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ b^{6, 79}_0) c in CNF: c -b^{6, 78}_2 ∨ -b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ -p_468 ∨ b^{6, 79}_2 c -b^{6, 78}_2 ∨ -b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ -p_468 ∨ -b^{6, 79}_1 c -b^{6, 78}_2 ∨ -b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ -p_468 ∨ b^{6, 79}_0 c in DIMACS: -9359 -9360 9361 -468 9362 0 -9359 -9360 9361 -468 -9363 0 -9359 -9360 9361 -468 9364 0 c -1+1 --> 0 c ( b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ b^{6, 78}_0 ∧ p_468) -> (-b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ -b^{6, 79}_0) c in CNF: c -b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ -p_468 ∨ -b^{6, 79}_2 c -b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ -p_468 ∨ -b^{6, 79}_1 c -b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ -p_468 ∨ -b^{6, 79}_0 c in DIMACS: -9359 9360 -9361 -468 -9362 0 -9359 9360 -9361 -468 -9363 0 -9359 9360 -9361 -468 -9364 0 c 0+1 --> 1 c (-b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ -b^{6, 78}_0 ∧ p_468) -> (-b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ b^{6, 79}_0) c in CNF: c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ -p_468 ∨ -b^{6, 79}_2 c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ -p_468 ∨ -b^{6, 79}_1 c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ -p_468 ∨ b^{6, 79}_0 c in DIMACS: 9359 9360 9361 -468 -9362 0 9359 9360 9361 -468 -9363 0 9359 9360 9361 -468 9364 0 c 1+1 --> 2 c (-b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ b^{6, 78}_0 ∧ p_468) -> (-b^{6, 79}_2 ∧ b^{6, 79}_1 ∧ -b^{6, 79}_0) c in CNF: c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ -p_468 ∨ -b^{6, 79}_2 c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ -p_468 ∨ b^{6, 79}_1 c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ -p_468 ∨ -b^{6, 79}_0 c in DIMACS: 9359 9360 -9361 -468 -9362 0 9359 9360 -9361 -468 9363 0 9359 9360 -9361 -468 -9364 0 c 2+1 --> break c (-b^{6, 78}_2 ∧ b^{6, 78}_1 ∧ -b^{6, 78}_0 ∧ p_468) -> break c in CNF: c b^{6, 78}_2 ∨ -b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ -p_468 ∨ break c in DIMACS: 9359 -9360 9361 -468 1162 0 c 2-1 --> 1 c (-b^{6, 78}_2 ∧ b^{6, 78}_1 ∧ -b^{6, 78}_0 ∧ -p_468) -> (-b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ b^{6, 79}_0) c in CNF: c b^{6, 78}_2 ∨ -b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ p_468 ∨ -b^{6, 79}_2 c b^{6, 78}_2 ∨ -b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ p_468 ∨ -b^{6, 79}_1 c b^{6, 78}_2 ∨ -b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ p_468 ∨ b^{6, 79}_0 c in DIMACS: 9359 -9360 9361 468 -9362 0 9359 -9360 9361 468 -9363 0 9359 -9360 9361 468 9364 0 c 1-1 --> 0 c (-b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ b^{6, 78}_0 ∧ -p_468) -> (-b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ -b^{6, 79}_0) c in CNF: c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ p_468 ∨ -b^{6, 79}_2 c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ p_468 ∨ -b^{6, 79}_1 c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ p_468 ∨ -b^{6, 79}_0 c in DIMACS: 9359 9360 -9361 468 -9362 0 9359 9360 -9361 468 -9363 0 9359 9360 -9361 468 -9364 0 c 0-1 --> -1 c (-b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ -b^{6, 78}_0 ∧ -p_468) -> ( b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ b^{6, 79}_0) c in CNF: c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ p_468 ∨ b^{6, 79}_2 c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ p_468 ∨ -b^{6, 79}_1 c b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ p_468 ∨ b^{6, 79}_0 c in DIMACS: 9359 9360 9361 468 9362 0 9359 9360 9361 468 -9363 0 9359 9360 9361 468 9364 0 c -1-1 --> -2 c ( b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ b^{6, 78}_0 ∧ -p_468) -> ( b^{6, 79}_2 ∧ b^{6, 79}_1 ∧ -b^{6, 79}_0) c in CNF: c -b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ p_468 ∨ b^{6, 79}_2 c -b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ p_468 ∨ b^{6, 79}_1 c -b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ p_468 ∨ -b^{6, 79}_0 c in DIMACS: -9359 9360 -9361 468 9362 0 -9359 9360 -9361 468 9363 0 -9359 9360 -9361 468 -9364 0 c -2-1 --> break c ( b^{6, 78}_2 ∧ b^{6, 78}_1 ∧ -b^{6, 78}_0 ∧ -p_468) -> break c in CNF: c -b^{6, 78}_2 ∨ -b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ p_468 ∨ break c in DIMACS: -9359 -9360 9361 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 78}_2 ∧ -b^{6, 78}_1 ∧ -b^{6, 78}_0 ∧ true) c in CNF: c -b^{6, 78}_2 ∨ b^{6, 78}_1 ∨ b^{6, 78}_0 ∨ false c in DIMACS: -9359 9360 9361 0 c 3 does not represent an automaton state. c -(-b^{6, 78}_2 ∧ b^{6, 78}_1 ∧ b^{6, 78}_0 ∧ true) c in CNF: c b^{6, 78}_2 ∨ -b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ false c in DIMACS: 9359 -9360 -9361 0 c -3 does not represent an automaton state. c -( b^{6, 78}_2 ∧ b^{6, 78}_1 ∧ b^{6, 78}_0 ∧ true) c in CNF: c -b^{6, 78}_2 ∨ -b^{6, 78}_1 ∨ -b^{6, 78}_0 ∨ false c in DIMACS: -9359 -9360 -9361 0 c i = 79 c -2+1 --> -1 c ( b^{6, 79}_2 ∧ b^{6, 79}_1 ∧ -b^{6, 79}_0 ∧ p_474) -> ( b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ b^{6, 80}_0) c in CNF: c -b^{6, 79}_2 ∨ -b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ -p_474 ∨ b^{6, 80}_2 c -b^{6, 79}_2 ∨ -b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ -p_474 ∨ -b^{6, 80}_1 c -b^{6, 79}_2 ∨ -b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ -p_474 ∨ b^{6, 80}_0 c in DIMACS: -9362 -9363 9364 -474 9365 0 -9362 -9363 9364 -474 -9366 0 -9362 -9363 9364 -474 9367 0 c -1+1 --> 0 c ( b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ b^{6, 79}_0 ∧ p_474) -> (-b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ -b^{6, 80}_0) c in CNF: c -b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ -p_474 ∨ -b^{6, 80}_2 c -b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ -p_474 ∨ -b^{6, 80}_1 c -b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ -p_474 ∨ -b^{6, 80}_0 c in DIMACS: -9362 9363 -9364 -474 -9365 0 -9362 9363 -9364 -474 -9366 0 -9362 9363 -9364 -474 -9367 0 c 0+1 --> 1 c (-b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ -b^{6, 79}_0 ∧ p_474) -> (-b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ b^{6, 80}_0) c in CNF: c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ -p_474 ∨ -b^{6, 80}_2 c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ -p_474 ∨ -b^{6, 80}_1 c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ -p_474 ∨ b^{6, 80}_0 c in DIMACS: 9362 9363 9364 -474 -9365 0 9362 9363 9364 -474 -9366 0 9362 9363 9364 -474 9367 0 c 1+1 --> 2 c (-b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ b^{6, 79}_0 ∧ p_474) -> (-b^{6, 80}_2 ∧ b^{6, 80}_1 ∧ -b^{6, 80}_0) c in CNF: c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ -p_474 ∨ -b^{6, 80}_2 c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ -p_474 ∨ b^{6, 80}_1 c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ -p_474 ∨ -b^{6, 80}_0 c in DIMACS: 9362 9363 -9364 -474 -9365 0 9362 9363 -9364 -474 9366 0 9362 9363 -9364 -474 -9367 0 c 2+1 --> break c (-b^{6, 79}_2 ∧ b^{6, 79}_1 ∧ -b^{6, 79}_0 ∧ p_474) -> break c in CNF: c b^{6, 79}_2 ∨ -b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ -p_474 ∨ break c in DIMACS: 9362 -9363 9364 -474 1162 0 c 2-1 --> 1 c (-b^{6, 79}_2 ∧ b^{6, 79}_1 ∧ -b^{6, 79}_0 ∧ -p_474) -> (-b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ b^{6, 80}_0) c in CNF: c b^{6, 79}_2 ∨ -b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ p_474 ∨ -b^{6, 80}_2 c b^{6, 79}_2 ∨ -b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ p_474 ∨ -b^{6, 80}_1 c b^{6, 79}_2 ∨ -b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ p_474 ∨ b^{6, 80}_0 c in DIMACS: 9362 -9363 9364 474 -9365 0 9362 -9363 9364 474 -9366 0 9362 -9363 9364 474 9367 0 c 1-1 --> 0 c (-b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ b^{6, 79}_0 ∧ -p_474) -> (-b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ -b^{6, 80}_0) c in CNF: c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ p_474 ∨ -b^{6, 80}_2 c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ p_474 ∨ -b^{6, 80}_1 c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ p_474 ∨ -b^{6, 80}_0 c in DIMACS: 9362 9363 -9364 474 -9365 0 9362 9363 -9364 474 -9366 0 9362 9363 -9364 474 -9367 0 c 0-1 --> -1 c (-b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ -b^{6, 79}_0 ∧ -p_474) -> ( b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ b^{6, 80}_0) c in CNF: c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ p_474 ∨ b^{6, 80}_2 c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ p_474 ∨ -b^{6, 80}_1 c b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ p_474 ∨ b^{6, 80}_0 c in DIMACS: 9362 9363 9364 474 9365 0 9362 9363 9364 474 -9366 0 9362 9363 9364 474 9367 0 c -1-1 --> -2 c ( b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ b^{6, 79}_0 ∧ -p_474) -> ( b^{6, 80}_2 ∧ b^{6, 80}_1 ∧ -b^{6, 80}_0) c in CNF: c -b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ p_474 ∨ b^{6, 80}_2 c -b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ p_474 ∨ b^{6, 80}_1 c -b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ p_474 ∨ -b^{6, 80}_0 c in DIMACS: -9362 9363 -9364 474 9365 0 -9362 9363 -9364 474 9366 0 -9362 9363 -9364 474 -9367 0 c -2-1 --> break c ( b^{6, 79}_2 ∧ b^{6, 79}_1 ∧ -b^{6, 79}_0 ∧ -p_474) -> break c in CNF: c -b^{6, 79}_2 ∨ -b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ p_474 ∨ break c in DIMACS: -9362 -9363 9364 474 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 79}_2 ∧ -b^{6, 79}_1 ∧ -b^{6, 79}_0 ∧ true) c in CNF: c -b^{6, 79}_2 ∨ b^{6, 79}_1 ∨ b^{6, 79}_0 ∨ false c in DIMACS: -9362 9363 9364 0 c 3 does not represent an automaton state. c -(-b^{6, 79}_2 ∧ b^{6, 79}_1 ∧ b^{6, 79}_0 ∧ true) c in CNF: c b^{6, 79}_2 ∨ -b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ false c in DIMACS: 9362 -9363 -9364 0 c -3 does not represent an automaton state. c -( b^{6, 79}_2 ∧ b^{6, 79}_1 ∧ b^{6, 79}_0 ∧ true) c in CNF: c -b^{6, 79}_2 ∨ -b^{6, 79}_1 ∨ -b^{6, 79}_0 ∨ false c in DIMACS: -9362 -9363 -9364 0 c i = 80 c -2+1 --> -1 c ( b^{6, 80}_2 ∧ b^{6, 80}_1 ∧ -b^{6, 80}_0 ∧ p_480) -> ( b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ b^{6, 81}_0) c in CNF: c -b^{6, 80}_2 ∨ -b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ -p_480 ∨ b^{6, 81}_2 c -b^{6, 80}_2 ∨ -b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ -p_480 ∨ -b^{6, 81}_1 c -b^{6, 80}_2 ∨ -b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ -p_480 ∨ b^{6, 81}_0 c in DIMACS: -9365 -9366 9367 -480 9368 0 -9365 -9366 9367 -480 -9369 0 -9365 -9366 9367 -480 9370 0 c -1+1 --> 0 c ( b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ b^{6, 80}_0 ∧ p_480) -> (-b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ -b^{6, 81}_0) c in CNF: c -b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ -p_480 ∨ -b^{6, 81}_2 c -b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ -p_480 ∨ -b^{6, 81}_1 c -b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ -p_480 ∨ -b^{6, 81}_0 c in DIMACS: -9365 9366 -9367 -480 -9368 0 -9365 9366 -9367 -480 -9369 0 -9365 9366 -9367 -480 -9370 0 c 0+1 --> 1 c (-b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ -b^{6, 80}_0 ∧ p_480) -> (-b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ b^{6, 81}_0) c in CNF: c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ -p_480 ∨ -b^{6, 81}_2 c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ -p_480 ∨ -b^{6, 81}_1 c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ -p_480 ∨ b^{6, 81}_0 c in DIMACS: 9365 9366 9367 -480 -9368 0 9365 9366 9367 -480 -9369 0 9365 9366 9367 -480 9370 0 c 1+1 --> 2 c (-b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ b^{6, 80}_0 ∧ p_480) -> (-b^{6, 81}_2 ∧ b^{6, 81}_1 ∧ -b^{6, 81}_0) c in CNF: c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ -p_480 ∨ -b^{6, 81}_2 c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ -p_480 ∨ b^{6, 81}_1 c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ -p_480 ∨ -b^{6, 81}_0 c in DIMACS: 9365 9366 -9367 -480 -9368 0 9365 9366 -9367 -480 9369 0 9365 9366 -9367 -480 -9370 0 c 2+1 --> break c (-b^{6, 80}_2 ∧ b^{6, 80}_1 ∧ -b^{6, 80}_0 ∧ p_480) -> break c in CNF: c b^{6, 80}_2 ∨ -b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ -p_480 ∨ break c in DIMACS: 9365 -9366 9367 -480 1162 0 c 2-1 --> 1 c (-b^{6, 80}_2 ∧ b^{6, 80}_1 ∧ -b^{6, 80}_0 ∧ -p_480) -> (-b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ b^{6, 81}_0) c in CNF: c b^{6, 80}_2 ∨ -b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ p_480 ∨ -b^{6, 81}_2 c b^{6, 80}_2 ∨ -b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ p_480 ∨ -b^{6, 81}_1 c b^{6, 80}_2 ∨ -b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ p_480 ∨ b^{6, 81}_0 c in DIMACS: 9365 -9366 9367 480 -9368 0 9365 -9366 9367 480 -9369 0 9365 -9366 9367 480 9370 0 c 1-1 --> 0 c (-b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ b^{6, 80}_0 ∧ -p_480) -> (-b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ -b^{6, 81}_0) c in CNF: c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ p_480 ∨ -b^{6, 81}_2 c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ p_480 ∨ -b^{6, 81}_1 c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ p_480 ∨ -b^{6, 81}_0 c in DIMACS: 9365 9366 -9367 480 -9368 0 9365 9366 -9367 480 -9369 0 9365 9366 -9367 480 -9370 0 c 0-1 --> -1 c (-b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ -b^{6, 80}_0 ∧ -p_480) -> ( b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ b^{6, 81}_0) c in CNF: c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ p_480 ∨ b^{6, 81}_2 c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ p_480 ∨ -b^{6, 81}_1 c b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ p_480 ∨ b^{6, 81}_0 c in DIMACS: 9365 9366 9367 480 9368 0 9365 9366 9367 480 -9369 0 9365 9366 9367 480 9370 0 c -1-1 --> -2 c ( b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ b^{6, 80}_0 ∧ -p_480) -> ( b^{6, 81}_2 ∧ b^{6, 81}_1 ∧ -b^{6, 81}_0) c in CNF: c -b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ p_480 ∨ b^{6, 81}_2 c -b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ p_480 ∨ b^{6, 81}_1 c -b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ p_480 ∨ -b^{6, 81}_0 c in DIMACS: -9365 9366 -9367 480 9368 0 -9365 9366 -9367 480 9369 0 -9365 9366 -9367 480 -9370 0 c -2-1 --> break c ( b^{6, 80}_2 ∧ b^{6, 80}_1 ∧ -b^{6, 80}_0 ∧ -p_480) -> break c in CNF: c -b^{6, 80}_2 ∨ -b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ p_480 ∨ break c in DIMACS: -9365 -9366 9367 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 80}_2 ∧ -b^{6, 80}_1 ∧ -b^{6, 80}_0 ∧ true) c in CNF: c -b^{6, 80}_2 ∨ b^{6, 80}_1 ∨ b^{6, 80}_0 ∨ false c in DIMACS: -9365 9366 9367 0 c 3 does not represent an automaton state. c -(-b^{6, 80}_2 ∧ b^{6, 80}_1 ∧ b^{6, 80}_0 ∧ true) c in CNF: c b^{6, 80}_2 ∨ -b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ false c in DIMACS: 9365 -9366 -9367 0 c -3 does not represent an automaton state. c -( b^{6, 80}_2 ∧ b^{6, 80}_1 ∧ b^{6, 80}_0 ∧ true) c in CNF: c -b^{6, 80}_2 ∨ -b^{6, 80}_1 ∨ -b^{6, 80}_0 ∨ false c in DIMACS: -9365 -9366 -9367 0 c i = 81 c -2+1 --> -1 c ( b^{6, 81}_2 ∧ b^{6, 81}_1 ∧ -b^{6, 81}_0 ∧ p_486) -> ( b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ b^{6, 82}_0) c in CNF: c -b^{6, 81}_2 ∨ -b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ -p_486 ∨ b^{6, 82}_2 c -b^{6, 81}_2 ∨ -b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ -p_486 ∨ -b^{6, 82}_1 c -b^{6, 81}_2 ∨ -b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ -p_486 ∨ b^{6, 82}_0 c in DIMACS: -9368 -9369 9370 -486 9371 0 -9368 -9369 9370 -486 -9372 0 -9368 -9369 9370 -486 9373 0 c -1+1 --> 0 c ( b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ b^{6, 81}_0 ∧ p_486) -> (-b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ -b^{6, 82}_0) c in CNF: c -b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ -p_486 ∨ -b^{6, 82}_2 c -b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ -p_486 ∨ -b^{6, 82}_1 c -b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ -p_486 ∨ -b^{6, 82}_0 c in DIMACS: -9368 9369 -9370 -486 -9371 0 -9368 9369 -9370 -486 -9372 0 -9368 9369 -9370 -486 -9373 0 c 0+1 --> 1 c (-b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ -b^{6, 81}_0 ∧ p_486) -> (-b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ b^{6, 82}_0) c in CNF: c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ -p_486 ∨ -b^{6, 82}_2 c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ -p_486 ∨ -b^{6, 82}_1 c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ -p_486 ∨ b^{6, 82}_0 c in DIMACS: 9368 9369 9370 -486 -9371 0 9368 9369 9370 -486 -9372 0 9368 9369 9370 -486 9373 0 c 1+1 --> 2 c (-b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ b^{6, 81}_0 ∧ p_486) -> (-b^{6, 82}_2 ∧ b^{6, 82}_1 ∧ -b^{6, 82}_0) c in CNF: c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ -p_486 ∨ -b^{6, 82}_2 c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ -p_486 ∨ b^{6, 82}_1 c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ -p_486 ∨ -b^{6, 82}_0 c in DIMACS: 9368 9369 -9370 -486 -9371 0 9368 9369 -9370 -486 9372 0 9368 9369 -9370 -486 -9373 0 c 2+1 --> break c (-b^{6, 81}_2 ∧ b^{6, 81}_1 ∧ -b^{6, 81}_0 ∧ p_486) -> break c in CNF: c b^{6, 81}_2 ∨ -b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ -p_486 ∨ break c in DIMACS: 9368 -9369 9370 -486 1162 0 c 2-1 --> 1 c (-b^{6, 81}_2 ∧ b^{6, 81}_1 ∧ -b^{6, 81}_0 ∧ -p_486) -> (-b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ b^{6, 82}_0) c in CNF: c b^{6, 81}_2 ∨ -b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ p_486 ∨ -b^{6, 82}_2 c b^{6, 81}_2 ∨ -b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ p_486 ∨ -b^{6, 82}_1 c b^{6, 81}_2 ∨ -b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ p_486 ∨ b^{6, 82}_0 c in DIMACS: 9368 -9369 9370 486 -9371 0 9368 -9369 9370 486 -9372 0 9368 -9369 9370 486 9373 0 c 1-1 --> 0 c (-b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ b^{6, 81}_0 ∧ -p_486) -> (-b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ -b^{6, 82}_0) c in CNF: c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ p_486 ∨ -b^{6, 82}_2 c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ p_486 ∨ -b^{6, 82}_1 c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ p_486 ∨ -b^{6, 82}_0 c in DIMACS: 9368 9369 -9370 486 -9371 0 9368 9369 -9370 486 -9372 0 9368 9369 -9370 486 -9373 0 c 0-1 --> -1 c (-b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ -b^{6, 81}_0 ∧ -p_486) -> ( b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ b^{6, 82}_0) c in CNF: c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ p_486 ∨ b^{6, 82}_2 c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ p_486 ∨ -b^{6, 82}_1 c b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ p_486 ∨ b^{6, 82}_0 c in DIMACS: 9368 9369 9370 486 9371 0 9368 9369 9370 486 -9372 0 9368 9369 9370 486 9373 0 c -1-1 --> -2 c ( b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ b^{6, 81}_0 ∧ -p_486) -> ( b^{6, 82}_2 ∧ b^{6, 82}_1 ∧ -b^{6, 82}_0) c in CNF: c -b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ p_486 ∨ b^{6, 82}_2 c -b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ p_486 ∨ b^{6, 82}_1 c -b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ p_486 ∨ -b^{6, 82}_0 c in DIMACS: -9368 9369 -9370 486 9371 0 -9368 9369 -9370 486 9372 0 -9368 9369 -9370 486 -9373 0 c -2-1 --> break c ( b^{6, 81}_2 ∧ b^{6, 81}_1 ∧ -b^{6, 81}_0 ∧ -p_486) -> break c in CNF: c -b^{6, 81}_2 ∨ -b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ p_486 ∨ break c in DIMACS: -9368 -9369 9370 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 81}_2 ∧ -b^{6, 81}_1 ∧ -b^{6, 81}_0 ∧ true) c in CNF: c -b^{6, 81}_2 ∨ b^{6, 81}_1 ∨ b^{6, 81}_0 ∨ false c in DIMACS: -9368 9369 9370 0 c 3 does not represent an automaton state. c -(-b^{6, 81}_2 ∧ b^{6, 81}_1 ∧ b^{6, 81}_0 ∧ true) c in CNF: c b^{6, 81}_2 ∨ -b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ false c in DIMACS: 9368 -9369 -9370 0 c -3 does not represent an automaton state. c -( b^{6, 81}_2 ∧ b^{6, 81}_1 ∧ b^{6, 81}_0 ∧ true) c in CNF: c -b^{6, 81}_2 ∨ -b^{6, 81}_1 ∨ -b^{6, 81}_0 ∨ false c in DIMACS: -9368 -9369 -9370 0 c i = 82 c -2+1 --> -1 c ( b^{6, 82}_2 ∧ b^{6, 82}_1 ∧ -b^{6, 82}_0 ∧ p_492) -> ( b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ b^{6, 83}_0) c in CNF: c -b^{6, 82}_2 ∨ -b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ -p_492 ∨ b^{6, 83}_2 c -b^{6, 82}_2 ∨ -b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ -p_492 ∨ -b^{6, 83}_1 c -b^{6, 82}_2 ∨ -b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ -p_492 ∨ b^{6, 83}_0 c in DIMACS: -9371 -9372 9373 -492 9374 0 -9371 -9372 9373 -492 -9375 0 -9371 -9372 9373 -492 9376 0 c -1+1 --> 0 c ( b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ b^{6, 82}_0 ∧ p_492) -> (-b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ -b^{6, 83}_0) c in CNF: c -b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ -p_492 ∨ -b^{6, 83}_2 c -b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ -p_492 ∨ -b^{6, 83}_1 c -b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ -p_492 ∨ -b^{6, 83}_0 c in DIMACS: -9371 9372 -9373 -492 -9374 0 -9371 9372 -9373 -492 -9375 0 -9371 9372 -9373 -492 -9376 0 c 0+1 --> 1 c (-b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ -b^{6, 82}_0 ∧ p_492) -> (-b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ b^{6, 83}_0) c in CNF: c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ -p_492 ∨ -b^{6, 83}_2 c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ -p_492 ∨ -b^{6, 83}_1 c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ -p_492 ∨ b^{6, 83}_0 c in DIMACS: 9371 9372 9373 -492 -9374 0 9371 9372 9373 -492 -9375 0 9371 9372 9373 -492 9376 0 c 1+1 --> 2 c (-b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ b^{6, 82}_0 ∧ p_492) -> (-b^{6, 83}_2 ∧ b^{6, 83}_1 ∧ -b^{6, 83}_0) c in CNF: c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ -p_492 ∨ -b^{6, 83}_2 c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ -p_492 ∨ b^{6, 83}_1 c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ -p_492 ∨ -b^{6, 83}_0 c in DIMACS: 9371 9372 -9373 -492 -9374 0 9371 9372 -9373 -492 9375 0 9371 9372 -9373 -492 -9376 0 c 2+1 --> break c (-b^{6, 82}_2 ∧ b^{6, 82}_1 ∧ -b^{6, 82}_0 ∧ p_492) -> break c in CNF: c b^{6, 82}_2 ∨ -b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ -p_492 ∨ break c in DIMACS: 9371 -9372 9373 -492 1162 0 c 2-1 --> 1 c (-b^{6, 82}_2 ∧ b^{6, 82}_1 ∧ -b^{6, 82}_0 ∧ -p_492) -> (-b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ b^{6, 83}_0) c in CNF: c b^{6, 82}_2 ∨ -b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ p_492 ∨ -b^{6, 83}_2 c b^{6, 82}_2 ∨ -b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ p_492 ∨ -b^{6, 83}_1 c b^{6, 82}_2 ∨ -b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ p_492 ∨ b^{6, 83}_0 c in DIMACS: 9371 -9372 9373 492 -9374 0 9371 -9372 9373 492 -9375 0 9371 -9372 9373 492 9376 0 c 1-1 --> 0 c (-b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ b^{6, 82}_0 ∧ -p_492) -> (-b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ -b^{6, 83}_0) c in CNF: c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ p_492 ∨ -b^{6, 83}_2 c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ p_492 ∨ -b^{6, 83}_1 c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ p_492 ∨ -b^{6, 83}_0 c in DIMACS: 9371 9372 -9373 492 -9374 0 9371 9372 -9373 492 -9375 0 9371 9372 -9373 492 -9376 0 c 0-1 --> -1 c (-b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ -b^{6, 82}_0 ∧ -p_492) -> ( b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ b^{6, 83}_0) c in CNF: c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ p_492 ∨ b^{6, 83}_2 c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ p_492 ∨ -b^{6, 83}_1 c b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ p_492 ∨ b^{6, 83}_0 c in DIMACS: 9371 9372 9373 492 9374 0 9371 9372 9373 492 -9375 0 9371 9372 9373 492 9376 0 c -1-1 --> -2 c ( b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ b^{6, 82}_0 ∧ -p_492) -> ( b^{6, 83}_2 ∧ b^{6, 83}_1 ∧ -b^{6, 83}_0) c in CNF: c -b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ p_492 ∨ b^{6, 83}_2 c -b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ p_492 ∨ b^{6, 83}_1 c -b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ p_492 ∨ -b^{6, 83}_0 c in DIMACS: -9371 9372 -9373 492 9374 0 -9371 9372 -9373 492 9375 0 -9371 9372 -9373 492 -9376 0 c -2-1 --> break c ( b^{6, 82}_2 ∧ b^{6, 82}_1 ∧ -b^{6, 82}_0 ∧ -p_492) -> break c in CNF: c -b^{6, 82}_2 ∨ -b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ p_492 ∨ break c in DIMACS: -9371 -9372 9373 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 82}_2 ∧ -b^{6, 82}_1 ∧ -b^{6, 82}_0 ∧ true) c in CNF: c -b^{6, 82}_2 ∨ b^{6, 82}_1 ∨ b^{6, 82}_0 ∨ false c in DIMACS: -9371 9372 9373 0 c 3 does not represent an automaton state. c -(-b^{6, 82}_2 ∧ b^{6, 82}_1 ∧ b^{6, 82}_0 ∧ true) c in CNF: c b^{6, 82}_2 ∨ -b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ false c in DIMACS: 9371 -9372 -9373 0 c -3 does not represent an automaton state. c -( b^{6, 82}_2 ∧ b^{6, 82}_1 ∧ b^{6, 82}_0 ∧ true) c in CNF: c -b^{6, 82}_2 ∨ -b^{6, 82}_1 ∨ -b^{6, 82}_0 ∨ false c in DIMACS: -9371 -9372 -9373 0 c i = 83 c -2+1 --> -1 c ( b^{6, 83}_2 ∧ b^{6, 83}_1 ∧ -b^{6, 83}_0 ∧ p_498) -> ( b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ b^{6, 84}_0) c in CNF: c -b^{6, 83}_2 ∨ -b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ -p_498 ∨ b^{6, 84}_2 c -b^{6, 83}_2 ∨ -b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ -p_498 ∨ -b^{6, 84}_1 c -b^{6, 83}_2 ∨ -b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ -p_498 ∨ b^{6, 84}_0 c in DIMACS: -9374 -9375 9376 -498 9377 0 -9374 -9375 9376 -498 -9378 0 -9374 -9375 9376 -498 9379 0 c -1+1 --> 0 c ( b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ b^{6, 83}_0 ∧ p_498) -> (-b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ -b^{6, 84}_0) c in CNF: c -b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ -p_498 ∨ -b^{6, 84}_2 c -b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ -p_498 ∨ -b^{6, 84}_1 c -b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ -p_498 ∨ -b^{6, 84}_0 c in DIMACS: -9374 9375 -9376 -498 -9377 0 -9374 9375 -9376 -498 -9378 0 -9374 9375 -9376 -498 -9379 0 c 0+1 --> 1 c (-b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ -b^{6, 83}_0 ∧ p_498) -> (-b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ b^{6, 84}_0) c in CNF: c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ -p_498 ∨ -b^{6, 84}_2 c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ -p_498 ∨ -b^{6, 84}_1 c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ -p_498 ∨ b^{6, 84}_0 c in DIMACS: 9374 9375 9376 -498 -9377 0 9374 9375 9376 -498 -9378 0 9374 9375 9376 -498 9379 0 c 1+1 --> 2 c (-b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ b^{6, 83}_0 ∧ p_498) -> (-b^{6, 84}_2 ∧ b^{6, 84}_1 ∧ -b^{6, 84}_0) c in CNF: c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ -p_498 ∨ -b^{6, 84}_2 c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ -p_498 ∨ b^{6, 84}_1 c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ -p_498 ∨ -b^{6, 84}_0 c in DIMACS: 9374 9375 -9376 -498 -9377 0 9374 9375 -9376 -498 9378 0 9374 9375 -9376 -498 -9379 0 c 2+1 --> break c (-b^{6, 83}_2 ∧ b^{6, 83}_1 ∧ -b^{6, 83}_0 ∧ p_498) -> break c in CNF: c b^{6, 83}_2 ∨ -b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ -p_498 ∨ break c in DIMACS: 9374 -9375 9376 -498 1162 0 c 2-1 --> 1 c (-b^{6, 83}_2 ∧ b^{6, 83}_1 ∧ -b^{6, 83}_0 ∧ -p_498) -> (-b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ b^{6, 84}_0) c in CNF: c b^{6, 83}_2 ∨ -b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ p_498 ∨ -b^{6, 84}_2 c b^{6, 83}_2 ∨ -b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ p_498 ∨ -b^{6, 84}_1 c b^{6, 83}_2 ∨ -b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ p_498 ∨ b^{6, 84}_0 c in DIMACS: 9374 -9375 9376 498 -9377 0 9374 -9375 9376 498 -9378 0 9374 -9375 9376 498 9379 0 c 1-1 --> 0 c (-b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ b^{6, 83}_0 ∧ -p_498) -> (-b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ -b^{6, 84}_0) c in CNF: c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ p_498 ∨ -b^{6, 84}_2 c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ p_498 ∨ -b^{6, 84}_1 c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ p_498 ∨ -b^{6, 84}_0 c in DIMACS: 9374 9375 -9376 498 -9377 0 9374 9375 -9376 498 -9378 0 9374 9375 -9376 498 -9379 0 c 0-1 --> -1 c (-b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ -b^{6, 83}_0 ∧ -p_498) -> ( b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ b^{6, 84}_0) c in CNF: c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ p_498 ∨ b^{6, 84}_2 c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ p_498 ∨ -b^{6, 84}_1 c b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ p_498 ∨ b^{6, 84}_0 c in DIMACS: 9374 9375 9376 498 9377 0 9374 9375 9376 498 -9378 0 9374 9375 9376 498 9379 0 c -1-1 --> -2 c ( b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ b^{6, 83}_0 ∧ -p_498) -> ( b^{6, 84}_2 ∧ b^{6, 84}_1 ∧ -b^{6, 84}_0) c in CNF: c -b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ p_498 ∨ b^{6, 84}_2 c -b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ p_498 ∨ b^{6, 84}_1 c -b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ p_498 ∨ -b^{6, 84}_0 c in DIMACS: -9374 9375 -9376 498 9377 0 -9374 9375 -9376 498 9378 0 -9374 9375 -9376 498 -9379 0 c -2-1 --> break c ( b^{6, 83}_2 ∧ b^{6, 83}_1 ∧ -b^{6, 83}_0 ∧ -p_498) -> break c in CNF: c -b^{6, 83}_2 ∨ -b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ p_498 ∨ break c in DIMACS: -9374 -9375 9376 498 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 83}_2 ∧ -b^{6, 83}_1 ∧ -b^{6, 83}_0 ∧ true) c in CNF: c -b^{6, 83}_2 ∨ b^{6, 83}_1 ∨ b^{6, 83}_0 ∨ false c in DIMACS: -9374 9375 9376 0 c 3 does not represent an automaton state. c -(-b^{6, 83}_2 ∧ b^{6, 83}_1 ∧ b^{6, 83}_0 ∧ true) c in CNF: c b^{6, 83}_2 ∨ -b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ false c in DIMACS: 9374 -9375 -9376 0 c -3 does not represent an automaton state. c -( b^{6, 83}_2 ∧ b^{6, 83}_1 ∧ b^{6, 83}_0 ∧ true) c in CNF: c -b^{6, 83}_2 ∨ -b^{6, 83}_1 ∨ -b^{6, 83}_0 ∨ false c in DIMACS: -9374 -9375 -9376 0 c i = 84 c -2+1 --> -1 c ( b^{6, 84}_2 ∧ b^{6, 84}_1 ∧ -b^{6, 84}_0 ∧ p_504) -> ( b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ b^{6, 85}_0) c in CNF: c -b^{6, 84}_2 ∨ -b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ -p_504 ∨ b^{6, 85}_2 c -b^{6, 84}_2 ∨ -b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ -p_504 ∨ -b^{6, 85}_1 c -b^{6, 84}_2 ∨ -b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ -p_504 ∨ b^{6, 85}_0 c in DIMACS: -9377 -9378 9379 -504 9380 0 -9377 -9378 9379 -504 -9381 0 -9377 -9378 9379 -504 9382 0 c -1+1 --> 0 c ( b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ b^{6, 84}_0 ∧ p_504) -> (-b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ -b^{6, 85}_0) c in CNF: c -b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ -p_504 ∨ -b^{6, 85}_2 c -b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ -p_504 ∨ -b^{6, 85}_1 c -b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ -p_504 ∨ -b^{6, 85}_0 c in DIMACS: -9377 9378 -9379 -504 -9380 0 -9377 9378 -9379 -504 -9381 0 -9377 9378 -9379 -504 -9382 0 c 0+1 --> 1 c (-b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ -b^{6, 84}_0 ∧ p_504) -> (-b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ b^{6, 85}_0) c in CNF: c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ -p_504 ∨ -b^{6, 85}_2 c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ -p_504 ∨ -b^{6, 85}_1 c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ -p_504 ∨ b^{6, 85}_0 c in DIMACS: 9377 9378 9379 -504 -9380 0 9377 9378 9379 -504 -9381 0 9377 9378 9379 -504 9382 0 c 1+1 --> 2 c (-b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ b^{6, 84}_0 ∧ p_504) -> (-b^{6, 85}_2 ∧ b^{6, 85}_1 ∧ -b^{6, 85}_0) c in CNF: c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ -p_504 ∨ -b^{6, 85}_2 c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ -p_504 ∨ b^{6, 85}_1 c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ -p_504 ∨ -b^{6, 85}_0 c in DIMACS: 9377 9378 -9379 -504 -9380 0 9377 9378 -9379 -504 9381 0 9377 9378 -9379 -504 -9382 0 c 2+1 --> break c (-b^{6, 84}_2 ∧ b^{6, 84}_1 ∧ -b^{6, 84}_0 ∧ p_504) -> break c in CNF: c b^{6, 84}_2 ∨ -b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ -p_504 ∨ break c in DIMACS: 9377 -9378 9379 -504 1162 0 c 2-1 --> 1 c (-b^{6, 84}_2 ∧ b^{6, 84}_1 ∧ -b^{6, 84}_0 ∧ -p_504) -> (-b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ b^{6, 85}_0) c in CNF: c b^{6, 84}_2 ∨ -b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ p_504 ∨ -b^{6, 85}_2 c b^{6, 84}_2 ∨ -b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ p_504 ∨ -b^{6, 85}_1 c b^{6, 84}_2 ∨ -b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ p_504 ∨ b^{6, 85}_0 c in DIMACS: 9377 -9378 9379 504 -9380 0 9377 -9378 9379 504 -9381 0 9377 -9378 9379 504 9382 0 c 1-1 --> 0 c (-b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ b^{6, 84}_0 ∧ -p_504) -> (-b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ -b^{6, 85}_0) c in CNF: c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ p_504 ∨ -b^{6, 85}_2 c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ p_504 ∨ -b^{6, 85}_1 c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ p_504 ∨ -b^{6, 85}_0 c in DIMACS: 9377 9378 -9379 504 -9380 0 9377 9378 -9379 504 -9381 0 9377 9378 -9379 504 -9382 0 c 0-1 --> -1 c (-b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ -b^{6, 84}_0 ∧ -p_504) -> ( b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ b^{6, 85}_0) c in CNF: c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ p_504 ∨ b^{6, 85}_2 c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ p_504 ∨ -b^{6, 85}_1 c b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ p_504 ∨ b^{6, 85}_0 c in DIMACS: 9377 9378 9379 504 9380 0 9377 9378 9379 504 -9381 0 9377 9378 9379 504 9382 0 c -1-1 --> -2 c ( b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ b^{6, 84}_0 ∧ -p_504) -> ( b^{6, 85}_2 ∧ b^{6, 85}_1 ∧ -b^{6, 85}_0) c in CNF: c -b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ p_504 ∨ b^{6, 85}_2 c -b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ p_504 ∨ b^{6, 85}_1 c -b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ p_504 ∨ -b^{6, 85}_0 c in DIMACS: -9377 9378 -9379 504 9380 0 -9377 9378 -9379 504 9381 0 -9377 9378 -9379 504 -9382 0 c -2-1 --> break c ( b^{6, 84}_2 ∧ b^{6, 84}_1 ∧ -b^{6, 84}_0 ∧ -p_504) -> break c in CNF: c -b^{6, 84}_2 ∨ -b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ p_504 ∨ break c in DIMACS: -9377 -9378 9379 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 84}_2 ∧ -b^{6, 84}_1 ∧ -b^{6, 84}_0 ∧ true) c in CNF: c -b^{6, 84}_2 ∨ b^{6, 84}_1 ∨ b^{6, 84}_0 ∨ false c in DIMACS: -9377 9378 9379 0 c 3 does not represent an automaton state. c -(-b^{6, 84}_2 ∧ b^{6, 84}_1 ∧ b^{6, 84}_0 ∧ true) c in CNF: c b^{6, 84}_2 ∨ -b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ false c in DIMACS: 9377 -9378 -9379 0 c -3 does not represent an automaton state. c -( b^{6, 84}_2 ∧ b^{6, 84}_1 ∧ b^{6, 84}_0 ∧ true) c in CNF: c -b^{6, 84}_2 ∨ -b^{6, 84}_1 ∨ -b^{6, 84}_0 ∨ false c in DIMACS: -9377 -9378 -9379 0 c i = 85 c -2+1 --> -1 c ( b^{6, 85}_2 ∧ b^{6, 85}_1 ∧ -b^{6, 85}_0 ∧ p_510) -> ( b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ b^{6, 86}_0) c in CNF: c -b^{6, 85}_2 ∨ -b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ -p_510 ∨ b^{6, 86}_2 c -b^{6, 85}_2 ∨ -b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ -p_510 ∨ -b^{6, 86}_1 c -b^{6, 85}_2 ∨ -b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ -p_510 ∨ b^{6, 86}_0 c in DIMACS: -9380 -9381 9382 -510 9383 0 -9380 -9381 9382 -510 -9384 0 -9380 -9381 9382 -510 9385 0 c -1+1 --> 0 c ( b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ b^{6, 85}_0 ∧ p_510) -> (-b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ -b^{6, 86}_0) c in CNF: c -b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ -p_510 ∨ -b^{6, 86}_2 c -b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ -p_510 ∨ -b^{6, 86}_1 c -b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ -p_510 ∨ -b^{6, 86}_0 c in DIMACS: -9380 9381 -9382 -510 -9383 0 -9380 9381 -9382 -510 -9384 0 -9380 9381 -9382 -510 -9385 0 c 0+1 --> 1 c (-b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ -b^{6, 85}_0 ∧ p_510) -> (-b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ b^{6, 86}_0) c in CNF: c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ -p_510 ∨ -b^{6, 86}_2 c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ -p_510 ∨ -b^{6, 86}_1 c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ -p_510 ∨ b^{6, 86}_0 c in DIMACS: 9380 9381 9382 -510 -9383 0 9380 9381 9382 -510 -9384 0 9380 9381 9382 -510 9385 0 c 1+1 --> 2 c (-b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ b^{6, 85}_0 ∧ p_510) -> (-b^{6, 86}_2 ∧ b^{6, 86}_1 ∧ -b^{6, 86}_0) c in CNF: c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ -p_510 ∨ -b^{6, 86}_2 c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ -p_510 ∨ b^{6, 86}_1 c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ -p_510 ∨ -b^{6, 86}_0 c in DIMACS: 9380 9381 -9382 -510 -9383 0 9380 9381 -9382 -510 9384 0 9380 9381 -9382 -510 -9385 0 c 2+1 --> break c (-b^{6, 85}_2 ∧ b^{6, 85}_1 ∧ -b^{6, 85}_0 ∧ p_510) -> break c in CNF: c b^{6, 85}_2 ∨ -b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ -p_510 ∨ break c in DIMACS: 9380 -9381 9382 -510 1162 0 c 2-1 --> 1 c (-b^{6, 85}_2 ∧ b^{6, 85}_1 ∧ -b^{6, 85}_0 ∧ -p_510) -> (-b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ b^{6, 86}_0) c in CNF: c b^{6, 85}_2 ∨ -b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ p_510 ∨ -b^{6, 86}_2 c b^{6, 85}_2 ∨ -b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ p_510 ∨ -b^{6, 86}_1 c b^{6, 85}_2 ∨ -b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ p_510 ∨ b^{6, 86}_0 c in DIMACS: 9380 -9381 9382 510 -9383 0 9380 -9381 9382 510 -9384 0 9380 -9381 9382 510 9385 0 c 1-1 --> 0 c (-b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ b^{6, 85}_0 ∧ -p_510) -> (-b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ -b^{6, 86}_0) c in CNF: c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ p_510 ∨ -b^{6, 86}_2 c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ p_510 ∨ -b^{6, 86}_1 c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ p_510 ∨ -b^{6, 86}_0 c in DIMACS: 9380 9381 -9382 510 -9383 0 9380 9381 -9382 510 -9384 0 9380 9381 -9382 510 -9385 0 c 0-1 --> -1 c (-b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ -b^{6, 85}_0 ∧ -p_510) -> ( b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ b^{6, 86}_0) c in CNF: c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ p_510 ∨ b^{6, 86}_2 c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ p_510 ∨ -b^{6, 86}_1 c b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ p_510 ∨ b^{6, 86}_0 c in DIMACS: 9380 9381 9382 510 9383 0 9380 9381 9382 510 -9384 0 9380 9381 9382 510 9385 0 c -1-1 --> -2 c ( b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ b^{6, 85}_0 ∧ -p_510) -> ( b^{6, 86}_2 ∧ b^{6, 86}_1 ∧ -b^{6, 86}_0) c in CNF: c -b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ p_510 ∨ b^{6, 86}_2 c -b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ p_510 ∨ b^{6, 86}_1 c -b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ p_510 ∨ -b^{6, 86}_0 c in DIMACS: -9380 9381 -9382 510 9383 0 -9380 9381 -9382 510 9384 0 -9380 9381 -9382 510 -9385 0 c -2-1 --> break c ( b^{6, 85}_2 ∧ b^{6, 85}_1 ∧ -b^{6, 85}_0 ∧ -p_510) -> break c in CNF: c -b^{6, 85}_2 ∨ -b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ p_510 ∨ break c in DIMACS: -9380 -9381 9382 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 85}_2 ∧ -b^{6, 85}_1 ∧ -b^{6, 85}_0 ∧ true) c in CNF: c -b^{6, 85}_2 ∨ b^{6, 85}_1 ∨ b^{6, 85}_0 ∨ false c in DIMACS: -9380 9381 9382 0 c 3 does not represent an automaton state. c -(-b^{6, 85}_2 ∧ b^{6, 85}_1 ∧ b^{6, 85}_0 ∧ true) c in CNF: c b^{6, 85}_2 ∨ -b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ false c in DIMACS: 9380 -9381 -9382 0 c -3 does not represent an automaton state. c -( b^{6, 85}_2 ∧ b^{6, 85}_1 ∧ b^{6, 85}_0 ∧ true) c in CNF: c -b^{6, 85}_2 ∨ -b^{6, 85}_1 ∨ -b^{6, 85}_0 ∨ false c in DIMACS: -9380 -9381 -9382 0 c i = 86 c -2+1 --> -1 c ( b^{6, 86}_2 ∧ b^{6, 86}_1 ∧ -b^{6, 86}_0 ∧ p_516) -> ( b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ b^{6, 87}_0) c in CNF: c -b^{6, 86}_2 ∨ -b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ -p_516 ∨ b^{6, 87}_2 c -b^{6, 86}_2 ∨ -b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ -p_516 ∨ -b^{6, 87}_1 c -b^{6, 86}_2 ∨ -b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ -p_516 ∨ b^{6, 87}_0 c in DIMACS: -9383 -9384 9385 -516 9386 0 -9383 -9384 9385 -516 -9387 0 -9383 -9384 9385 -516 9388 0 c -1+1 --> 0 c ( b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ b^{6, 86}_0 ∧ p_516) -> (-b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ -b^{6, 87}_0) c in CNF: c -b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ -p_516 ∨ -b^{6, 87}_2 c -b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ -p_516 ∨ -b^{6, 87}_1 c -b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ -p_516 ∨ -b^{6, 87}_0 c in DIMACS: -9383 9384 -9385 -516 -9386 0 -9383 9384 -9385 -516 -9387 0 -9383 9384 -9385 -516 -9388 0 c 0+1 --> 1 c (-b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ -b^{6, 86}_0 ∧ p_516) -> (-b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ b^{6, 87}_0) c in CNF: c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ -p_516 ∨ -b^{6, 87}_2 c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ -p_516 ∨ -b^{6, 87}_1 c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ -p_516 ∨ b^{6, 87}_0 c in DIMACS: 9383 9384 9385 -516 -9386 0 9383 9384 9385 -516 -9387 0 9383 9384 9385 -516 9388 0 c 1+1 --> 2 c (-b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ b^{6, 86}_0 ∧ p_516) -> (-b^{6, 87}_2 ∧ b^{6, 87}_1 ∧ -b^{6, 87}_0) c in CNF: c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ -p_516 ∨ -b^{6, 87}_2 c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ -p_516 ∨ b^{6, 87}_1 c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ -p_516 ∨ -b^{6, 87}_0 c in DIMACS: 9383 9384 -9385 -516 -9386 0 9383 9384 -9385 -516 9387 0 9383 9384 -9385 -516 -9388 0 c 2+1 --> break c (-b^{6, 86}_2 ∧ b^{6, 86}_1 ∧ -b^{6, 86}_0 ∧ p_516) -> break c in CNF: c b^{6, 86}_2 ∨ -b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ -p_516 ∨ break c in DIMACS: 9383 -9384 9385 -516 1162 0 c 2-1 --> 1 c (-b^{6, 86}_2 ∧ b^{6, 86}_1 ∧ -b^{6, 86}_0 ∧ -p_516) -> (-b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ b^{6, 87}_0) c in CNF: c b^{6, 86}_2 ∨ -b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ p_516 ∨ -b^{6, 87}_2 c b^{6, 86}_2 ∨ -b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ p_516 ∨ -b^{6, 87}_1 c b^{6, 86}_2 ∨ -b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ p_516 ∨ b^{6, 87}_0 c in DIMACS: 9383 -9384 9385 516 -9386 0 9383 -9384 9385 516 -9387 0 9383 -9384 9385 516 9388 0 c 1-1 --> 0 c (-b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ b^{6, 86}_0 ∧ -p_516) -> (-b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ -b^{6, 87}_0) c in CNF: c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ p_516 ∨ -b^{6, 87}_2 c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ p_516 ∨ -b^{6, 87}_1 c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ p_516 ∨ -b^{6, 87}_0 c in DIMACS: 9383 9384 -9385 516 -9386 0 9383 9384 -9385 516 -9387 0 9383 9384 -9385 516 -9388 0 c 0-1 --> -1 c (-b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ -b^{6, 86}_0 ∧ -p_516) -> ( b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ b^{6, 87}_0) c in CNF: c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ p_516 ∨ b^{6, 87}_2 c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ p_516 ∨ -b^{6, 87}_1 c b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ p_516 ∨ b^{6, 87}_0 c in DIMACS: 9383 9384 9385 516 9386 0 9383 9384 9385 516 -9387 0 9383 9384 9385 516 9388 0 c -1-1 --> -2 c ( b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ b^{6, 86}_0 ∧ -p_516) -> ( b^{6, 87}_2 ∧ b^{6, 87}_1 ∧ -b^{6, 87}_0) c in CNF: c -b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ p_516 ∨ b^{6, 87}_2 c -b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ p_516 ∨ b^{6, 87}_1 c -b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ p_516 ∨ -b^{6, 87}_0 c in DIMACS: -9383 9384 -9385 516 9386 0 -9383 9384 -9385 516 9387 0 -9383 9384 -9385 516 -9388 0 c -2-1 --> break c ( b^{6, 86}_2 ∧ b^{6, 86}_1 ∧ -b^{6, 86}_0 ∧ -p_516) -> break c in CNF: c -b^{6, 86}_2 ∨ -b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ p_516 ∨ break c in DIMACS: -9383 -9384 9385 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 86}_2 ∧ -b^{6, 86}_1 ∧ -b^{6, 86}_0 ∧ true) c in CNF: c -b^{6, 86}_2 ∨ b^{6, 86}_1 ∨ b^{6, 86}_0 ∨ false c in DIMACS: -9383 9384 9385 0 c 3 does not represent an automaton state. c -(-b^{6, 86}_2 ∧ b^{6, 86}_1 ∧ b^{6, 86}_0 ∧ true) c in CNF: c b^{6, 86}_2 ∨ -b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ false c in DIMACS: 9383 -9384 -9385 0 c -3 does not represent an automaton state. c -( b^{6, 86}_2 ∧ b^{6, 86}_1 ∧ b^{6, 86}_0 ∧ true) c in CNF: c -b^{6, 86}_2 ∨ -b^{6, 86}_1 ∨ -b^{6, 86}_0 ∨ false c in DIMACS: -9383 -9384 -9385 0 c i = 87 c -2+1 --> -1 c ( b^{6, 87}_2 ∧ b^{6, 87}_1 ∧ -b^{6, 87}_0 ∧ p_522) -> ( b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ b^{6, 88}_0) c in CNF: c -b^{6, 87}_2 ∨ -b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ -p_522 ∨ b^{6, 88}_2 c -b^{6, 87}_2 ∨ -b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ -p_522 ∨ -b^{6, 88}_1 c -b^{6, 87}_2 ∨ -b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ -p_522 ∨ b^{6, 88}_0 c in DIMACS: -9386 -9387 9388 -522 9389 0 -9386 -9387 9388 -522 -9390 0 -9386 -9387 9388 -522 9391 0 c -1+1 --> 0 c ( b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ b^{6, 87}_0 ∧ p_522) -> (-b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ -b^{6, 88}_0) c in CNF: c -b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ -p_522 ∨ -b^{6, 88}_2 c -b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ -p_522 ∨ -b^{6, 88}_1 c -b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ -p_522 ∨ -b^{6, 88}_0 c in DIMACS: -9386 9387 -9388 -522 -9389 0 -9386 9387 -9388 -522 -9390 0 -9386 9387 -9388 -522 -9391 0 c 0+1 --> 1 c (-b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ -b^{6, 87}_0 ∧ p_522) -> (-b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ b^{6, 88}_0) c in CNF: c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ -p_522 ∨ -b^{6, 88}_2 c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ -p_522 ∨ -b^{6, 88}_1 c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ -p_522 ∨ b^{6, 88}_0 c in DIMACS: 9386 9387 9388 -522 -9389 0 9386 9387 9388 -522 -9390 0 9386 9387 9388 -522 9391 0 c 1+1 --> 2 c (-b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ b^{6, 87}_0 ∧ p_522) -> (-b^{6, 88}_2 ∧ b^{6, 88}_1 ∧ -b^{6, 88}_0) c in CNF: c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ -p_522 ∨ -b^{6, 88}_2 c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ -p_522 ∨ b^{6, 88}_1 c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ -p_522 ∨ -b^{6, 88}_0 c in DIMACS: 9386 9387 -9388 -522 -9389 0 9386 9387 -9388 -522 9390 0 9386 9387 -9388 -522 -9391 0 c 2+1 --> break c (-b^{6, 87}_2 ∧ b^{6, 87}_1 ∧ -b^{6, 87}_0 ∧ p_522) -> break c in CNF: c b^{6, 87}_2 ∨ -b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ -p_522 ∨ break c in DIMACS: 9386 -9387 9388 -522 1162 0 c 2-1 --> 1 c (-b^{6, 87}_2 ∧ b^{6, 87}_1 ∧ -b^{6, 87}_0 ∧ -p_522) -> (-b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ b^{6, 88}_0) c in CNF: c b^{6, 87}_2 ∨ -b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ p_522 ∨ -b^{6, 88}_2 c b^{6, 87}_2 ∨ -b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ p_522 ∨ -b^{6, 88}_1 c b^{6, 87}_2 ∨ -b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ p_522 ∨ b^{6, 88}_0 c in DIMACS: 9386 -9387 9388 522 -9389 0 9386 -9387 9388 522 -9390 0 9386 -9387 9388 522 9391 0 c 1-1 --> 0 c (-b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ b^{6, 87}_0 ∧ -p_522) -> (-b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ -b^{6, 88}_0) c in CNF: c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ p_522 ∨ -b^{6, 88}_2 c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ p_522 ∨ -b^{6, 88}_1 c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ p_522 ∨ -b^{6, 88}_0 c in DIMACS: 9386 9387 -9388 522 -9389 0 9386 9387 -9388 522 -9390 0 9386 9387 -9388 522 -9391 0 c 0-1 --> -1 c (-b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ -b^{6, 87}_0 ∧ -p_522) -> ( b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ b^{6, 88}_0) c in CNF: c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ p_522 ∨ b^{6, 88}_2 c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ p_522 ∨ -b^{6, 88}_1 c b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ p_522 ∨ b^{6, 88}_0 c in DIMACS: 9386 9387 9388 522 9389 0 9386 9387 9388 522 -9390 0 9386 9387 9388 522 9391 0 c -1-1 --> -2 c ( b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ b^{6, 87}_0 ∧ -p_522) -> ( b^{6, 88}_2 ∧ b^{6, 88}_1 ∧ -b^{6, 88}_0) c in CNF: c -b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ p_522 ∨ b^{6, 88}_2 c -b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ p_522 ∨ b^{6, 88}_1 c -b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ p_522 ∨ -b^{6, 88}_0 c in DIMACS: -9386 9387 -9388 522 9389 0 -9386 9387 -9388 522 9390 0 -9386 9387 -9388 522 -9391 0 c -2-1 --> break c ( b^{6, 87}_2 ∧ b^{6, 87}_1 ∧ -b^{6, 87}_0 ∧ -p_522) -> break c in CNF: c -b^{6, 87}_2 ∨ -b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ p_522 ∨ break c in DIMACS: -9386 -9387 9388 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 87}_2 ∧ -b^{6, 87}_1 ∧ -b^{6, 87}_0 ∧ true) c in CNF: c -b^{6, 87}_2 ∨ b^{6, 87}_1 ∨ b^{6, 87}_0 ∨ false c in DIMACS: -9386 9387 9388 0 c 3 does not represent an automaton state. c -(-b^{6, 87}_2 ∧ b^{6, 87}_1 ∧ b^{6, 87}_0 ∧ true) c in CNF: c b^{6, 87}_2 ∨ -b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ false c in DIMACS: 9386 -9387 -9388 0 c -3 does not represent an automaton state. c -( b^{6, 87}_2 ∧ b^{6, 87}_1 ∧ b^{6, 87}_0 ∧ true) c in CNF: c -b^{6, 87}_2 ∨ -b^{6, 87}_1 ∨ -b^{6, 87}_0 ∨ false c in DIMACS: -9386 -9387 -9388 0 c i = 88 c -2+1 --> -1 c ( b^{6, 88}_2 ∧ b^{6, 88}_1 ∧ -b^{6, 88}_0 ∧ p_528) -> ( b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ b^{6, 89}_0) c in CNF: c -b^{6, 88}_2 ∨ -b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ -p_528 ∨ b^{6, 89}_2 c -b^{6, 88}_2 ∨ -b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ -p_528 ∨ -b^{6, 89}_1 c -b^{6, 88}_2 ∨ -b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ -p_528 ∨ b^{6, 89}_0 c in DIMACS: -9389 -9390 9391 -528 9392 0 -9389 -9390 9391 -528 -9393 0 -9389 -9390 9391 -528 9394 0 c -1+1 --> 0 c ( b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ b^{6, 88}_0 ∧ p_528) -> (-b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ -b^{6, 89}_0) c in CNF: c -b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ -p_528 ∨ -b^{6, 89}_2 c -b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ -p_528 ∨ -b^{6, 89}_1 c -b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ -p_528 ∨ -b^{6, 89}_0 c in DIMACS: -9389 9390 -9391 -528 -9392 0 -9389 9390 -9391 -528 -9393 0 -9389 9390 -9391 -528 -9394 0 c 0+1 --> 1 c (-b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ -b^{6, 88}_0 ∧ p_528) -> (-b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ b^{6, 89}_0) c in CNF: c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ -p_528 ∨ -b^{6, 89}_2 c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ -p_528 ∨ -b^{6, 89}_1 c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ -p_528 ∨ b^{6, 89}_0 c in DIMACS: 9389 9390 9391 -528 -9392 0 9389 9390 9391 -528 -9393 0 9389 9390 9391 -528 9394 0 c 1+1 --> 2 c (-b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ b^{6, 88}_0 ∧ p_528) -> (-b^{6, 89}_2 ∧ b^{6, 89}_1 ∧ -b^{6, 89}_0) c in CNF: c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ -p_528 ∨ -b^{6, 89}_2 c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ -p_528 ∨ b^{6, 89}_1 c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ -p_528 ∨ -b^{6, 89}_0 c in DIMACS: 9389 9390 -9391 -528 -9392 0 9389 9390 -9391 -528 9393 0 9389 9390 -9391 -528 -9394 0 c 2+1 --> break c (-b^{6, 88}_2 ∧ b^{6, 88}_1 ∧ -b^{6, 88}_0 ∧ p_528) -> break c in CNF: c b^{6, 88}_2 ∨ -b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ -p_528 ∨ break c in DIMACS: 9389 -9390 9391 -528 1162 0 c 2-1 --> 1 c (-b^{6, 88}_2 ∧ b^{6, 88}_1 ∧ -b^{6, 88}_0 ∧ -p_528) -> (-b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ b^{6, 89}_0) c in CNF: c b^{6, 88}_2 ∨ -b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ p_528 ∨ -b^{6, 89}_2 c b^{6, 88}_2 ∨ -b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ p_528 ∨ -b^{6, 89}_1 c b^{6, 88}_2 ∨ -b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ p_528 ∨ b^{6, 89}_0 c in DIMACS: 9389 -9390 9391 528 -9392 0 9389 -9390 9391 528 -9393 0 9389 -9390 9391 528 9394 0 c 1-1 --> 0 c (-b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ b^{6, 88}_0 ∧ -p_528) -> (-b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ -b^{6, 89}_0) c in CNF: c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ p_528 ∨ -b^{6, 89}_2 c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ p_528 ∨ -b^{6, 89}_1 c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ p_528 ∨ -b^{6, 89}_0 c in DIMACS: 9389 9390 -9391 528 -9392 0 9389 9390 -9391 528 -9393 0 9389 9390 -9391 528 -9394 0 c 0-1 --> -1 c (-b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ -b^{6, 88}_0 ∧ -p_528) -> ( b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ b^{6, 89}_0) c in CNF: c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ p_528 ∨ b^{6, 89}_2 c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ p_528 ∨ -b^{6, 89}_1 c b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ p_528 ∨ b^{6, 89}_0 c in DIMACS: 9389 9390 9391 528 9392 0 9389 9390 9391 528 -9393 0 9389 9390 9391 528 9394 0 c -1-1 --> -2 c ( b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ b^{6, 88}_0 ∧ -p_528) -> ( b^{6, 89}_2 ∧ b^{6, 89}_1 ∧ -b^{6, 89}_0) c in CNF: c -b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ p_528 ∨ b^{6, 89}_2 c -b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ p_528 ∨ b^{6, 89}_1 c -b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ p_528 ∨ -b^{6, 89}_0 c in DIMACS: -9389 9390 -9391 528 9392 0 -9389 9390 -9391 528 9393 0 -9389 9390 -9391 528 -9394 0 c -2-1 --> break c ( b^{6, 88}_2 ∧ b^{6, 88}_1 ∧ -b^{6, 88}_0 ∧ -p_528) -> break c in CNF: c -b^{6, 88}_2 ∨ -b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ p_528 ∨ break c in DIMACS: -9389 -9390 9391 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 88}_2 ∧ -b^{6, 88}_1 ∧ -b^{6, 88}_0 ∧ true) c in CNF: c -b^{6, 88}_2 ∨ b^{6, 88}_1 ∨ b^{6, 88}_0 ∨ false c in DIMACS: -9389 9390 9391 0 c 3 does not represent an automaton state. c -(-b^{6, 88}_2 ∧ b^{6, 88}_1 ∧ b^{6, 88}_0 ∧ true) c in CNF: c b^{6, 88}_2 ∨ -b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ false c in DIMACS: 9389 -9390 -9391 0 c -3 does not represent an automaton state. c -( b^{6, 88}_2 ∧ b^{6, 88}_1 ∧ b^{6, 88}_0 ∧ true) c in CNF: c -b^{6, 88}_2 ∨ -b^{6, 88}_1 ∨ -b^{6, 88}_0 ∨ false c in DIMACS: -9389 -9390 -9391 0 c i = 89 c -2+1 --> -1 c ( b^{6, 89}_2 ∧ b^{6, 89}_1 ∧ -b^{6, 89}_0 ∧ p_534) -> ( b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ b^{6, 90}_0) c in CNF: c -b^{6, 89}_2 ∨ -b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ -p_534 ∨ b^{6, 90}_2 c -b^{6, 89}_2 ∨ -b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ -p_534 ∨ -b^{6, 90}_1 c -b^{6, 89}_2 ∨ -b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ -p_534 ∨ b^{6, 90}_0 c in DIMACS: -9392 -9393 9394 -534 9395 0 -9392 -9393 9394 -534 -9396 0 -9392 -9393 9394 -534 9397 0 c -1+1 --> 0 c ( b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ b^{6, 89}_0 ∧ p_534) -> (-b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ -b^{6, 90}_0) c in CNF: c -b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ -p_534 ∨ -b^{6, 90}_2 c -b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ -p_534 ∨ -b^{6, 90}_1 c -b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ -p_534 ∨ -b^{6, 90}_0 c in DIMACS: -9392 9393 -9394 -534 -9395 0 -9392 9393 -9394 -534 -9396 0 -9392 9393 -9394 -534 -9397 0 c 0+1 --> 1 c (-b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ -b^{6, 89}_0 ∧ p_534) -> (-b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ b^{6, 90}_0) c in CNF: c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ -p_534 ∨ -b^{6, 90}_2 c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ -p_534 ∨ -b^{6, 90}_1 c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ -p_534 ∨ b^{6, 90}_0 c in DIMACS: 9392 9393 9394 -534 -9395 0 9392 9393 9394 -534 -9396 0 9392 9393 9394 -534 9397 0 c 1+1 --> 2 c (-b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ b^{6, 89}_0 ∧ p_534) -> (-b^{6, 90}_2 ∧ b^{6, 90}_1 ∧ -b^{6, 90}_0) c in CNF: c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ -p_534 ∨ -b^{6, 90}_2 c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ -p_534 ∨ b^{6, 90}_1 c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ -p_534 ∨ -b^{6, 90}_0 c in DIMACS: 9392 9393 -9394 -534 -9395 0 9392 9393 -9394 -534 9396 0 9392 9393 -9394 -534 -9397 0 c 2+1 --> break c (-b^{6, 89}_2 ∧ b^{6, 89}_1 ∧ -b^{6, 89}_0 ∧ p_534) -> break c in CNF: c b^{6, 89}_2 ∨ -b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ -p_534 ∨ break c in DIMACS: 9392 -9393 9394 -534 1162 0 c 2-1 --> 1 c (-b^{6, 89}_2 ∧ b^{6, 89}_1 ∧ -b^{6, 89}_0 ∧ -p_534) -> (-b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ b^{6, 90}_0) c in CNF: c b^{6, 89}_2 ∨ -b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ p_534 ∨ -b^{6, 90}_2 c b^{6, 89}_2 ∨ -b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ p_534 ∨ -b^{6, 90}_1 c b^{6, 89}_2 ∨ -b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ p_534 ∨ b^{6, 90}_0 c in DIMACS: 9392 -9393 9394 534 -9395 0 9392 -9393 9394 534 -9396 0 9392 -9393 9394 534 9397 0 c 1-1 --> 0 c (-b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ b^{6, 89}_0 ∧ -p_534) -> (-b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ -b^{6, 90}_0) c in CNF: c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ p_534 ∨ -b^{6, 90}_2 c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ p_534 ∨ -b^{6, 90}_1 c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ p_534 ∨ -b^{6, 90}_0 c in DIMACS: 9392 9393 -9394 534 -9395 0 9392 9393 -9394 534 -9396 0 9392 9393 -9394 534 -9397 0 c 0-1 --> -1 c (-b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ -b^{6, 89}_0 ∧ -p_534) -> ( b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ b^{6, 90}_0) c in CNF: c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ p_534 ∨ b^{6, 90}_2 c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ p_534 ∨ -b^{6, 90}_1 c b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ p_534 ∨ b^{6, 90}_0 c in DIMACS: 9392 9393 9394 534 9395 0 9392 9393 9394 534 -9396 0 9392 9393 9394 534 9397 0 c -1-1 --> -2 c ( b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ b^{6, 89}_0 ∧ -p_534) -> ( b^{6, 90}_2 ∧ b^{6, 90}_1 ∧ -b^{6, 90}_0) c in CNF: c -b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ p_534 ∨ b^{6, 90}_2 c -b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ p_534 ∨ b^{6, 90}_1 c -b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ p_534 ∨ -b^{6, 90}_0 c in DIMACS: -9392 9393 -9394 534 9395 0 -9392 9393 -9394 534 9396 0 -9392 9393 -9394 534 -9397 0 c -2-1 --> break c ( b^{6, 89}_2 ∧ b^{6, 89}_1 ∧ -b^{6, 89}_0 ∧ -p_534) -> break c in CNF: c -b^{6, 89}_2 ∨ -b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ p_534 ∨ break c in DIMACS: -9392 -9393 9394 534 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 89}_2 ∧ -b^{6, 89}_1 ∧ -b^{6, 89}_0 ∧ true) c in CNF: c -b^{6, 89}_2 ∨ b^{6, 89}_1 ∨ b^{6, 89}_0 ∨ false c in DIMACS: -9392 9393 9394 0 c 3 does not represent an automaton state. c -(-b^{6, 89}_2 ∧ b^{6, 89}_1 ∧ b^{6, 89}_0 ∧ true) c in CNF: c b^{6, 89}_2 ∨ -b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ false c in DIMACS: 9392 -9393 -9394 0 c -3 does not represent an automaton state. c -( b^{6, 89}_2 ∧ b^{6, 89}_1 ∧ b^{6, 89}_0 ∧ true) c in CNF: c -b^{6, 89}_2 ∨ -b^{6, 89}_1 ∨ -b^{6, 89}_0 ∨ false c in DIMACS: -9392 -9393 -9394 0 c i = 90 c -2+1 --> -1 c ( b^{6, 90}_2 ∧ b^{6, 90}_1 ∧ -b^{6, 90}_0 ∧ p_540) -> ( b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ b^{6, 91}_0) c in CNF: c -b^{6, 90}_2 ∨ -b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ -p_540 ∨ b^{6, 91}_2 c -b^{6, 90}_2 ∨ -b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ -p_540 ∨ -b^{6, 91}_1 c -b^{6, 90}_2 ∨ -b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ -p_540 ∨ b^{6, 91}_0 c in DIMACS: -9395 -9396 9397 -540 9398 0 -9395 -9396 9397 -540 -9399 0 -9395 -9396 9397 -540 9400 0 c -1+1 --> 0 c ( b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ b^{6, 90}_0 ∧ p_540) -> (-b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ -b^{6, 91}_0) c in CNF: c -b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ -p_540 ∨ -b^{6, 91}_2 c -b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ -p_540 ∨ -b^{6, 91}_1 c -b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ -p_540 ∨ -b^{6, 91}_0 c in DIMACS: -9395 9396 -9397 -540 -9398 0 -9395 9396 -9397 -540 -9399 0 -9395 9396 -9397 -540 -9400 0 c 0+1 --> 1 c (-b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ -b^{6, 90}_0 ∧ p_540) -> (-b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ b^{6, 91}_0) c in CNF: c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ -p_540 ∨ -b^{6, 91}_2 c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ -p_540 ∨ -b^{6, 91}_1 c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ -p_540 ∨ b^{6, 91}_0 c in DIMACS: 9395 9396 9397 -540 -9398 0 9395 9396 9397 -540 -9399 0 9395 9396 9397 -540 9400 0 c 1+1 --> 2 c (-b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ b^{6, 90}_0 ∧ p_540) -> (-b^{6, 91}_2 ∧ b^{6, 91}_1 ∧ -b^{6, 91}_0) c in CNF: c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ -p_540 ∨ -b^{6, 91}_2 c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ -p_540 ∨ b^{6, 91}_1 c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ -p_540 ∨ -b^{6, 91}_0 c in DIMACS: 9395 9396 -9397 -540 -9398 0 9395 9396 -9397 -540 9399 0 9395 9396 -9397 -540 -9400 0 c 2+1 --> break c (-b^{6, 90}_2 ∧ b^{6, 90}_1 ∧ -b^{6, 90}_0 ∧ p_540) -> break c in CNF: c b^{6, 90}_2 ∨ -b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ -p_540 ∨ break c in DIMACS: 9395 -9396 9397 -540 1162 0 c 2-1 --> 1 c (-b^{6, 90}_2 ∧ b^{6, 90}_1 ∧ -b^{6, 90}_0 ∧ -p_540) -> (-b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ b^{6, 91}_0) c in CNF: c b^{6, 90}_2 ∨ -b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ p_540 ∨ -b^{6, 91}_2 c b^{6, 90}_2 ∨ -b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ p_540 ∨ -b^{6, 91}_1 c b^{6, 90}_2 ∨ -b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ p_540 ∨ b^{6, 91}_0 c in DIMACS: 9395 -9396 9397 540 -9398 0 9395 -9396 9397 540 -9399 0 9395 -9396 9397 540 9400 0 c 1-1 --> 0 c (-b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ b^{6, 90}_0 ∧ -p_540) -> (-b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ -b^{6, 91}_0) c in CNF: c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ p_540 ∨ -b^{6, 91}_2 c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ p_540 ∨ -b^{6, 91}_1 c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ p_540 ∨ -b^{6, 91}_0 c in DIMACS: 9395 9396 -9397 540 -9398 0 9395 9396 -9397 540 -9399 0 9395 9396 -9397 540 -9400 0 c 0-1 --> -1 c (-b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ -b^{6, 90}_0 ∧ -p_540) -> ( b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ b^{6, 91}_0) c in CNF: c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ p_540 ∨ b^{6, 91}_2 c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ p_540 ∨ -b^{6, 91}_1 c b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ p_540 ∨ b^{6, 91}_0 c in DIMACS: 9395 9396 9397 540 9398 0 9395 9396 9397 540 -9399 0 9395 9396 9397 540 9400 0 c -1-1 --> -2 c ( b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ b^{6, 90}_0 ∧ -p_540) -> ( b^{6, 91}_2 ∧ b^{6, 91}_1 ∧ -b^{6, 91}_0) c in CNF: c -b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ p_540 ∨ b^{6, 91}_2 c -b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ p_540 ∨ b^{6, 91}_1 c -b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ p_540 ∨ -b^{6, 91}_0 c in DIMACS: -9395 9396 -9397 540 9398 0 -9395 9396 -9397 540 9399 0 -9395 9396 -9397 540 -9400 0 c -2-1 --> break c ( b^{6, 90}_2 ∧ b^{6, 90}_1 ∧ -b^{6, 90}_0 ∧ -p_540) -> break c in CNF: c -b^{6, 90}_2 ∨ -b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ p_540 ∨ break c in DIMACS: -9395 -9396 9397 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 90}_2 ∧ -b^{6, 90}_1 ∧ -b^{6, 90}_0 ∧ true) c in CNF: c -b^{6, 90}_2 ∨ b^{6, 90}_1 ∨ b^{6, 90}_0 ∨ false c in DIMACS: -9395 9396 9397 0 c 3 does not represent an automaton state. c -(-b^{6, 90}_2 ∧ b^{6, 90}_1 ∧ b^{6, 90}_0 ∧ true) c in CNF: c b^{6, 90}_2 ∨ -b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ false c in DIMACS: 9395 -9396 -9397 0 c -3 does not represent an automaton state. c -( b^{6, 90}_2 ∧ b^{6, 90}_1 ∧ b^{6, 90}_0 ∧ true) c in CNF: c -b^{6, 90}_2 ∨ -b^{6, 90}_1 ∨ -b^{6, 90}_0 ∨ false c in DIMACS: -9395 -9396 -9397 0 c i = 91 c -2+1 --> -1 c ( b^{6, 91}_2 ∧ b^{6, 91}_1 ∧ -b^{6, 91}_0 ∧ p_546) -> ( b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ b^{6, 92}_0) c in CNF: c -b^{6, 91}_2 ∨ -b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ -p_546 ∨ b^{6, 92}_2 c -b^{6, 91}_2 ∨ -b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ -p_546 ∨ -b^{6, 92}_1 c -b^{6, 91}_2 ∨ -b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ -p_546 ∨ b^{6, 92}_0 c in DIMACS: -9398 -9399 9400 -546 9401 0 -9398 -9399 9400 -546 -9402 0 -9398 -9399 9400 -546 9403 0 c -1+1 --> 0 c ( b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ b^{6, 91}_0 ∧ p_546) -> (-b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ -b^{6, 92}_0) c in CNF: c -b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ -p_546 ∨ -b^{6, 92}_2 c -b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ -p_546 ∨ -b^{6, 92}_1 c -b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ -p_546 ∨ -b^{6, 92}_0 c in DIMACS: -9398 9399 -9400 -546 -9401 0 -9398 9399 -9400 -546 -9402 0 -9398 9399 -9400 -546 -9403 0 c 0+1 --> 1 c (-b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ -b^{6, 91}_0 ∧ p_546) -> (-b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ b^{6, 92}_0) c in CNF: c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ -p_546 ∨ -b^{6, 92}_2 c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ -p_546 ∨ -b^{6, 92}_1 c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ -p_546 ∨ b^{6, 92}_0 c in DIMACS: 9398 9399 9400 -546 -9401 0 9398 9399 9400 -546 -9402 0 9398 9399 9400 -546 9403 0 c 1+1 --> 2 c (-b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ b^{6, 91}_0 ∧ p_546) -> (-b^{6, 92}_2 ∧ b^{6, 92}_1 ∧ -b^{6, 92}_0) c in CNF: c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ -p_546 ∨ -b^{6, 92}_2 c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ -p_546 ∨ b^{6, 92}_1 c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ -p_546 ∨ -b^{6, 92}_0 c in DIMACS: 9398 9399 -9400 -546 -9401 0 9398 9399 -9400 -546 9402 0 9398 9399 -9400 -546 -9403 0 c 2+1 --> break c (-b^{6, 91}_2 ∧ b^{6, 91}_1 ∧ -b^{6, 91}_0 ∧ p_546) -> break c in CNF: c b^{6, 91}_2 ∨ -b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ -p_546 ∨ break c in DIMACS: 9398 -9399 9400 -546 1162 0 c 2-1 --> 1 c (-b^{6, 91}_2 ∧ b^{6, 91}_1 ∧ -b^{6, 91}_0 ∧ -p_546) -> (-b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ b^{6, 92}_0) c in CNF: c b^{6, 91}_2 ∨ -b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ p_546 ∨ -b^{6, 92}_2 c b^{6, 91}_2 ∨ -b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ p_546 ∨ -b^{6, 92}_1 c b^{6, 91}_2 ∨ -b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ p_546 ∨ b^{6, 92}_0 c in DIMACS: 9398 -9399 9400 546 -9401 0 9398 -9399 9400 546 -9402 0 9398 -9399 9400 546 9403 0 c 1-1 --> 0 c (-b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ b^{6, 91}_0 ∧ -p_546) -> (-b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ -b^{6, 92}_0) c in CNF: c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ p_546 ∨ -b^{6, 92}_2 c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ p_546 ∨ -b^{6, 92}_1 c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ p_546 ∨ -b^{6, 92}_0 c in DIMACS: 9398 9399 -9400 546 -9401 0 9398 9399 -9400 546 -9402 0 9398 9399 -9400 546 -9403 0 c 0-1 --> -1 c (-b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ -b^{6, 91}_0 ∧ -p_546) -> ( b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ b^{6, 92}_0) c in CNF: c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ p_546 ∨ b^{6, 92}_2 c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ p_546 ∨ -b^{6, 92}_1 c b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ p_546 ∨ b^{6, 92}_0 c in DIMACS: 9398 9399 9400 546 9401 0 9398 9399 9400 546 -9402 0 9398 9399 9400 546 9403 0 c -1-1 --> -2 c ( b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ b^{6, 91}_0 ∧ -p_546) -> ( b^{6, 92}_2 ∧ b^{6, 92}_1 ∧ -b^{6, 92}_0) c in CNF: c -b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ p_546 ∨ b^{6, 92}_2 c -b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ p_546 ∨ b^{6, 92}_1 c -b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ p_546 ∨ -b^{6, 92}_0 c in DIMACS: -9398 9399 -9400 546 9401 0 -9398 9399 -9400 546 9402 0 -9398 9399 -9400 546 -9403 0 c -2-1 --> break c ( b^{6, 91}_2 ∧ b^{6, 91}_1 ∧ -b^{6, 91}_0 ∧ -p_546) -> break c in CNF: c -b^{6, 91}_2 ∨ -b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ p_546 ∨ break c in DIMACS: -9398 -9399 9400 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 91}_2 ∧ -b^{6, 91}_1 ∧ -b^{6, 91}_0 ∧ true) c in CNF: c -b^{6, 91}_2 ∨ b^{6, 91}_1 ∨ b^{6, 91}_0 ∨ false c in DIMACS: -9398 9399 9400 0 c 3 does not represent an automaton state. c -(-b^{6, 91}_2 ∧ b^{6, 91}_1 ∧ b^{6, 91}_0 ∧ true) c in CNF: c b^{6, 91}_2 ∨ -b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ false c in DIMACS: 9398 -9399 -9400 0 c -3 does not represent an automaton state. c -( b^{6, 91}_2 ∧ b^{6, 91}_1 ∧ b^{6, 91}_0 ∧ true) c in CNF: c -b^{6, 91}_2 ∨ -b^{6, 91}_1 ∨ -b^{6, 91}_0 ∨ false c in DIMACS: -9398 -9399 -9400 0 c i = 92 c -2+1 --> -1 c ( b^{6, 92}_2 ∧ b^{6, 92}_1 ∧ -b^{6, 92}_0 ∧ p_552) -> ( b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ b^{6, 93}_0) c in CNF: c -b^{6, 92}_2 ∨ -b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ -p_552 ∨ b^{6, 93}_2 c -b^{6, 92}_2 ∨ -b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ -p_552 ∨ -b^{6, 93}_1 c -b^{6, 92}_2 ∨ -b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ -p_552 ∨ b^{6, 93}_0 c in DIMACS: -9401 -9402 9403 -552 9404 0 -9401 -9402 9403 -552 -9405 0 -9401 -9402 9403 -552 9406 0 c -1+1 --> 0 c ( b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ b^{6, 92}_0 ∧ p_552) -> (-b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ -b^{6, 93}_0) c in CNF: c -b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ -p_552 ∨ -b^{6, 93}_2 c -b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ -p_552 ∨ -b^{6, 93}_1 c -b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ -p_552 ∨ -b^{6, 93}_0 c in DIMACS: -9401 9402 -9403 -552 -9404 0 -9401 9402 -9403 -552 -9405 0 -9401 9402 -9403 -552 -9406 0 c 0+1 --> 1 c (-b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ -b^{6, 92}_0 ∧ p_552) -> (-b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ b^{6, 93}_0) c in CNF: c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ -p_552 ∨ -b^{6, 93}_2 c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ -p_552 ∨ -b^{6, 93}_1 c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ -p_552 ∨ b^{6, 93}_0 c in DIMACS: 9401 9402 9403 -552 -9404 0 9401 9402 9403 -552 -9405 0 9401 9402 9403 -552 9406 0 c 1+1 --> 2 c (-b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ b^{6, 92}_0 ∧ p_552) -> (-b^{6, 93}_2 ∧ b^{6, 93}_1 ∧ -b^{6, 93}_0) c in CNF: c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ -p_552 ∨ -b^{6, 93}_2 c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ -p_552 ∨ b^{6, 93}_1 c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ -p_552 ∨ -b^{6, 93}_0 c in DIMACS: 9401 9402 -9403 -552 -9404 0 9401 9402 -9403 -552 9405 0 9401 9402 -9403 -552 -9406 0 c 2+1 --> break c (-b^{6, 92}_2 ∧ b^{6, 92}_1 ∧ -b^{6, 92}_0 ∧ p_552) -> break c in CNF: c b^{6, 92}_2 ∨ -b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ -p_552 ∨ break c in DIMACS: 9401 -9402 9403 -552 1162 0 c 2-1 --> 1 c (-b^{6, 92}_2 ∧ b^{6, 92}_1 ∧ -b^{6, 92}_0 ∧ -p_552) -> (-b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ b^{6, 93}_0) c in CNF: c b^{6, 92}_2 ∨ -b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ p_552 ∨ -b^{6, 93}_2 c b^{6, 92}_2 ∨ -b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ p_552 ∨ -b^{6, 93}_1 c b^{6, 92}_2 ∨ -b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ p_552 ∨ b^{6, 93}_0 c in DIMACS: 9401 -9402 9403 552 -9404 0 9401 -9402 9403 552 -9405 0 9401 -9402 9403 552 9406 0 c 1-1 --> 0 c (-b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ b^{6, 92}_0 ∧ -p_552) -> (-b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ -b^{6, 93}_0) c in CNF: c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ p_552 ∨ -b^{6, 93}_2 c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ p_552 ∨ -b^{6, 93}_1 c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ p_552 ∨ -b^{6, 93}_0 c in DIMACS: 9401 9402 -9403 552 -9404 0 9401 9402 -9403 552 -9405 0 9401 9402 -9403 552 -9406 0 c 0-1 --> -1 c (-b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ -b^{6, 92}_0 ∧ -p_552) -> ( b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ b^{6, 93}_0) c in CNF: c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ p_552 ∨ b^{6, 93}_2 c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ p_552 ∨ -b^{6, 93}_1 c b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ p_552 ∨ b^{6, 93}_0 c in DIMACS: 9401 9402 9403 552 9404 0 9401 9402 9403 552 -9405 0 9401 9402 9403 552 9406 0 c -1-1 --> -2 c ( b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ b^{6, 92}_0 ∧ -p_552) -> ( b^{6, 93}_2 ∧ b^{6, 93}_1 ∧ -b^{6, 93}_0) c in CNF: c -b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ p_552 ∨ b^{6, 93}_2 c -b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ p_552 ∨ b^{6, 93}_1 c -b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ p_552 ∨ -b^{6, 93}_0 c in DIMACS: -9401 9402 -9403 552 9404 0 -9401 9402 -9403 552 9405 0 -9401 9402 -9403 552 -9406 0 c -2-1 --> break c ( b^{6, 92}_2 ∧ b^{6, 92}_1 ∧ -b^{6, 92}_0 ∧ -p_552) -> break c in CNF: c -b^{6, 92}_2 ∨ -b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ p_552 ∨ break c in DIMACS: -9401 -9402 9403 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 92}_2 ∧ -b^{6, 92}_1 ∧ -b^{6, 92}_0 ∧ true) c in CNF: c -b^{6, 92}_2 ∨ b^{6, 92}_1 ∨ b^{6, 92}_0 ∨ false c in DIMACS: -9401 9402 9403 0 c 3 does not represent an automaton state. c -(-b^{6, 92}_2 ∧ b^{6, 92}_1 ∧ b^{6, 92}_0 ∧ true) c in CNF: c b^{6, 92}_2 ∨ -b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ false c in DIMACS: 9401 -9402 -9403 0 c -3 does not represent an automaton state. c -( b^{6, 92}_2 ∧ b^{6, 92}_1 ∧ b^{6, 92}_0 ∧ true) c in CNF: c -b^{6, 92}_2 ∨ -b^{6, 92}_1 ∨ -b^{6, 92}_0 ∨ false c in DIMACS: -9401 -9402 -9403 0 c i = 93 c -2+1 --> -1 c ( b^{6, 93}_2 ∧ b^{6, 93}_1 ∧ -b^{6, 93}_0 ∧ p_558) -> ( b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ b^{6, 94}_0) c in CNF: c -b^{6, 93}_2 ∨ -b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ -p_558 ∨ b^{6, 94}_2 c -b^{6, 93}_2 ∨ -b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ -p_558 ∨ -b^{6, 94}_1 c -b^{6, 93}_2 ∨ -b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ -p_558 ∨ b^{6, 94}_0 c in DIMACS: -9404 -9405 9406 -558 9407 0 -9404 -9405 9406 -558 -9408 0 -9404 -9405 9406 -558 9409 0 c -1+1 --> 0 c ( b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ b^{6, 93}_0 ∧ p_558) -> (-b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ -b^{6, 94}_0) c in CNF: c -b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ -p_558 ∨ -b^{6, 94}_2 c -b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ -p_558 ∨ -b^{6, 94}_1 c -b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ -p_558 ∨ -b^{6, 94}_0 c in DIMACS: -9404 9405 -9406 -558 -9407 0 -9404 9405 -9406 -558 -9408 0 -9404 9405 -9406 -558 -9409 0 c 0+1 --> 1 c (-b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ -b^{6, 93}_0 ∧ p_558) -> (-b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ b^{6, 94}_0) c in CNF: c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ -p_558 ∨ -b^{6, 94}_2 c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ -p_558 ∨ -b^{6, 94}_1 c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ -p_558 ∨ b^{6, 94}_0 c in DIMACS: 9404 9405 9406 -558 -9407 0 9404 9405 9406 -558 -9408 0 9404 9405 9406 -558 9409 0 c 1+1 --> 2 c (-b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ b^{6, 93}_0 ∧ p_558) -> (-b^{6, 94}_2 ∧ b^{6, 94}_1 ∧ -b^{6, 94}_0) c in CNF: c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ -p_558 ∨ -b^{6, 94}_2 c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ -p_558 ∨ b^{6, 94}_1 c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ -p_558 ∨ -b^{6, 94}_0 c in DIMACS: 9404 9405 -9406 -558 -9407 0 9404 9405 -9406 -558 9408 0 9404 9405 -9406 -558 -9409 0 c 2+1 --> break c (-b^{6, 93}_2 ∧ b^{6, 93}_1 ∧ -b^{6, 93}_0 ∧ p_558) -> break c in CNF: c b^{6, 93}_2 ∨ -b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ -p_558 ∨ break c in DIMACS: 9404 -9405 9406 -558 1162 0 c 2-1 --> 1 c (-b^{6, 93}_2 ∧ b^{6, 93}_1 ∧ -b^{6, 93}_0 ∧ -p_558) -> (-b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ b^{6, 94}_0) c in CNF: c b^{6, 93}_2 ∨ -b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ p_558 ∨ -b^{6, 94}_2 c b^{6, 93}_2 ∨ -b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ p_558 ∨ -b^{6, 94}_1 c b^{6, 93}_2 ∨ -b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ p_558 ∨ b^{6, 94}_0 c in DIMACS: 9404 -9405 9406 558 -9407 0 9404 -9405 9406 558 -9408 0 9404 -9405 9406 558 9409 0 c 1-1 --> 0 c (-b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ b^{6, 93}_0 ∧ -p_558) -> (-b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ -b^{6, 94}_0) c in CNF: c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ p_558 ∨ -b^{6, 94}_2 c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ p_558 ∨ -b^{6, 94}_1 c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ p_558 ∨ -b^{6, 94}_0 c in DIMACS: 9404 9405 -9406 558 -9407 0 9404 9405 -9406 558 -9408 0 9404 9405 -9406 558 -9409 0 c 0-1 --> -1 c (-b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ -b^{6, 93}_0 ∧ -p_558) -> ( b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ b^{6, 94}_0) c in CNF: c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ p_558 ∨ b^{6, 94}_2 c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ p_558 ∨ -b^{6, 94}_1 c b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ p_558 ∨ b^{6, 94}_0 c in DIMACS: 9404 9405 9406 558 9407 0 9404 9405 9406 558 -9408 0 9404 9405 9406 558 9409 0 c -1-1 --> -2 c ( b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ b^{6, 93}_0 ∧ -p_558) -> ( b^{6, 94}_2 ∧ b^{6, 94}_1 ∧ -b^{6, 94}_0) c in CNF: c -b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ p_558 ∨ b^{6, 94}_2 c -b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ p_558 ∨ b^{6, 94}_1 c -b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ p_558 ∨ -b^{6, 94}_0 c in DIMACS: -9404 9405 -9406 558 9407 0 -9404 9405 -9406 558 9408 0 -9404 9405 -9406 558 -9409 0 c -2-1 --> break c ( b^{6, 93}_2 ∧ b^{6, 93}_1 ∧ -b^{6, 93}_0 ∧ -p_558) -> break c in CNF: c -b^{6, 93}_2 ∨ -b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ p_558 ∨ break c in DIMACS: -9404 -9405 9406 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 93}_2 ∧ -b^{6, 93}_1 ∧ -b^{6, 93}_0 ∧ true) c in CNF: c -b^{6, 93}_2 ∨ b^{6, 93}_1 ∨ b^{6, 93}_0 ∨ false c in DIMACS: -9404 9405 9406 0 c 3 does not represent an automaton state. c -(-b^{6, 93}_2 ∧ b^{6, 93}_1 ∧ b^{6, 93}_0 ∧ true) c in CNF: c b^{6, 93}_2 ∨ -b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ false c in DIMACS: 9404 -9405 -9406 0 c -3 does not represent an automaton state. c -( b^{6, 93}_2 ∧ b^{6, 93}_1 ∧ b^{6, 93}_0 ∧ true) c in CNF: c -b^{6, 93}_2 ∨ -b^{6, 93}_1 ∨ -b^{6, 93}_0 ∨ false c in DIMACS: -9404 -9405 -9406 0 c i = 94 c -2+1 --> -1 c ( b^{6, 94}_2 ∧ b^{6, 94}_1 ∧ -b^{6, 94}_0 ∧ p_564) -> ( b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ b^{6, 95}_0) c in CNF: c -b^{6, 94}_2 ∨ -b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ -p_564 ∨ b^{6, 95}_2 c -b^{6, 94}_2 ∨ -b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ -p_564 ∨ -b^{6, 95}_1 c -b^{6, 94}_2 ∨ -b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ -p_564 ∨ b^{6, 95}_0 c in DIMACS: -9407 -9408 9409 -564 9410 0 -9407 -9408 9409 -564 -9411 0 -9407 -9408 9409 -564 9412 0 c -1+1 --> 0 c ( b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ b^{6, 94}_0 ∧ p_564) -> (-b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ -b^{6, 95}_0) c in CNF: c -b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ -p_564 ∨ -b^{6, 95}_2 c -b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ -p_564 ∨ -b^{6, 95}_1 c -b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ -p_564 ∨ -b^{6, 95}_0 c in DIMACS: -9407 9408 -9409 -564 -9410 0 -9407 9408 -9409 -564 -9411 0 -9407 9408 -9409 -564 -9412 0 c 0+1 --> 1 c (-b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ -b^{6, 94}_0 ∧ p_564) -> (-b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ b^{6, 95}_0) c in CNF: c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ -p_564 ∨ -b^{6, 95}_2 c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ -p_564 ∨ -b^{6, 95}_1 c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ -p_564 ∨ b^{6, 95}_0 c in DIMACS: 9407 9408 9409 -564 -9410 0 9407 9408 9409 -564 -9411 0 9407 9408 9409 -564 9412 0 c 1+1 --> 2 c (-b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ b^{6, 94}_0 ∧ p_564) -> (-b^{6, 95}_2 ∧ b^{6, 95}_1 ∧ -b^{6, 95}_0) c in CNF: c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ -p_564 ∨ -b^{6, 95}_2 c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ -p_564 ∨ b^{6, 95}_1 c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ -p_564 ∨ -b^{6, 95}_0 c in DIMACS: 9407 9408 -9409 -564 -9410 0 9407 9408 -9409 -564 9411 0 9407 9408 -9409 -564 -9412 0 c 2+1 --> break c (-b^{6, 94}_2 ∧ b^{6, 94}_1 ∧ -b^{6, 94}_0 ∧ p_564) -> break c in CNF: c b^{6, 94}_2 ∨ -b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ -p_564 ∨ break c in DIMACS: 9407 -9408 9409 -564 1162 0 c 2-1 --> 1 c (-b^{6, 94}_2 ∧ b^{6, 94}_1 ∧ -b^{6, 94}_0 ∧ -p_564) -> (-b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ b^{6, 95}_0) c in CNF: c b^{6, 94}_2 ∨ -b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ p_564 ∨ -b^{6, 95}_2 c b^{6, 94}_2 ∨ -b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ p_564 ∨ -b^{6, 95}_1 c b^{6, 94}_2 ∨ -b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ p_564 ∨ b^{6, 95}_0 c in DIMACS: 9407 -9408 9409 564 -9410 0 9407 -9408 9409 564 -9411 0 9407 -9408 9409 564 9412 0 c 1-1 --> 0 c (-b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ b^{6, 94}_0 ∧ -p_564) -> (-b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ -b^{6, 95}_0) c in CNF: c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ p_564 ∨ -b^{6, 95}_2 c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ p_564 ∨ -b^{6, 95}_1 c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ p_564 ∨ -b^{6, 95}_0 c in DIMACS: 9407 9408 -9409 564 -9410 0 9407 9408 -9409 564 -9411 0 9407 9408 -9409 564 -9412 0 c 0-1 --> -1 c (-b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ -b^{6, 94}_0 ∧ -p_564) -> ( b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ b^{6, 95}_0) c in CNF: c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ p_564 ∨ b^{6, 95}_2 c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ p_564 ∨ -b^{6, 95}_1 c b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ p_564 ∨ b^{6, 95}_0 c in DIMACS: 9407 9408 9409 564 9410 0 9407 9408 9409 564 -9411 0 9407 9408 9409 564 9412 0 c -1-1 --> -2 c ( b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ b^{6, 94}_0 ∧ -p_564) -> ( b^{6, 95}_2 ∧ b^{6, 95}_1 ∧ -b^{6, 95}_0) c in CNF: c -b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ p_564 ∨ b^{6, 95}_2 c -b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ p_564 ∨ b^{6, 95}_1 c -b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ p_564 ∨ -b^{6, 95}_0 c in DIMACS: -9407 9408 -9409 564 9410 0 -9407 9408 -9409 564 9411 0 -9407 9408 -9409 564 -9412 0 c -2-1 --> break c ( b^{6, 94}_2 ∧ b^{6, 94}_1 ∧ -b^{6, 94}_0 ∧ -p_564) -> break c in CNF: c -b^{6, 94}_2 ∨ -b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ p_564 ∨ break c in DIMACS: -9407 -9408 9409 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 94}_2 ∧ -b^{6, 94}_1 ∧ -b^{6, 94}_0 ∧ true) c in CNF: c -b^{6, 94}_2 ∨ b^{6, 94}_1 ∨ b^{6, 94}_0 ∨ false c in DIMACS: -9407 9408 9409 0 c 3 does not represent an automaton state. c -(-b^{6, 94}_2 ∧ b^{6, 94}_1 ∧ b^{6, 94}_0 ∧ true) c in CNF: c b^{6, 94}_2 ∨ -b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ false c in DIMACS: 9407 -9408 -9409 0 c -3 does not represent an automaton state. c -( b^{6, 94}_2 ∧ b^{6, 94}_1 ∧ b^{6, 94}_0 ∧ true) c in CNF: c -b^{6, 94}_2 ∨ -b^{6, 94}_1 ∨ -b^{6, 94}_0 ∨ false c in DIMACS: -9407 -9408 -9409 0 c i = 95 c -2+1 --> -1 c ( b^{6, 95}_2 ∧ b^{6, 95}_1 ∧ -b^{6, 95}_0 ∧ p_570) -> ( b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ b^{6, 96}_0) c in CNF: c -b^{6, 95}_2 ∨ -b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ -p_570 ∨ b^{6, 96}_2 c -b^{6, 95}_2 ∨ -b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ -p_570 ∨ -b^{6, 96}_1 c -b^{6, 95}_2 ∨ -b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ -p_570 ∨ b^{6, 96}_0 c in DIMACS: -9410 -9411 9412 -570 9413 0 -9410 -9411 9412 -570 -9414 0 -9410 -9411 9412 -570 9415 0 c -1+1 --> 0 c ( b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ b^{6, 95}_0 ∧ p_570) -> (-b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ -b^{6, 96}_0) c in CNF: c -b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ -p_570 ∨ -b^{6, 96}_2 c -b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ -p_570 ∨ -b^{6, 96}_1 c -b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ -p_570 ∨ -b^{6, 96}_0 c in DIMACS: -9410 9411 -9412 -570 -9413 0 -9410 9411 -9412 -570 -9414 0 -9410 9411 -9412 -570 -9415 0 c 0+1 --> 1 c (-b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ -b^{6, 95}_0 ∧ p_570) -> (-b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ b^{6, 96}_0) c in CNF: c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ -p_570 ∨ -b^{6, 96}_2 c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ -p_570 ∨ -b^{6, 96}_1 c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ -p_570 ∨ b^{6, 96}_0 c in DIMACS: 9410 9411 9412 -570 -9413 0 9410 9411 9412 -570 -9414 0 9410 9411 9412 -570 9415 0 c 1+1 --> 2 c (-b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ b^{6, 95}_0 ∧ p_570) -> (-b^{6, 96}_2 ∧ b^{6, 96}_1 ∧ -b^{6, 96}_0) c in CNF: c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ -p_570 ∨ -b^{6, 96}_2 c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ -p_570 ∨ b^{6, 96}_1 c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ -p_570 ∨ -b^{6, 96}_0 c in DIMACS: 9410 9411 -9412 -570 -9413 0 9410 9411 -9412 -570 9414 0 9410 9411 -9412 -570 -9415 0 c 2+1 --> break c (-b^{6, 95}_2 ∧ b^{6, 95}_1 ∧ -b^{6, 95}_0 ∧ p_570) -> break c in CNF: c b^{6, 95}_2 ∨ -b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ -p_570 ∨ break c in DIMACS: 9410 -9411 9412 -570 1162 0 c 2-1 --> 1 c (-b^{6, 95}_2 ∧ b^{6, 95}_1 ∧ -b^{6, 95}_0 ∧ -p_570) -> (-b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ b^{6, 96}_0) c in CNF: c b^{6, 95}_2 ∨ -b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ p_570 ∨ -b^{6, 96}_2 c b^{6, 95}_2 ∨ -b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ p_570 ∨ -b^{6, 96}_1 c b^{6, 95}_2 ∨ -b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ p_570 ∨ b^{6, 96}_0 c in DIMACS: 9410 -9411 9412 570 -9413 0 9410 -9411 9412 570 -9414 0 9410 -9411 9412 570 9415 0 c 1-1 --> 0 c (-b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ b^{6, 95}_0 ∧ -p_570) -> (-b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ -b^{6, 96}_0) c in CNF: c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ p_570 ∨ -b^{6, 96}_2 c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ p_570 ∨ -b^{6, 96}_1 c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ p_570 ∨ -b^{6, 96}_0 c in DIMACS: 9410 9411 -9412 570 -9413 0 9410 9411 -9412 570 -9414 0 9410 9411 -9412 570 -9415 0 c 0-1 --> -1 c (-b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ -b^{6, 95}_0 ∧ -p_570) -> ( b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ b^{6, 96}_0) c in CNF: c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ p_570 ∨ b^{6, 96}_2 c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ p_570 ∨ -b^{6, 96}_1 c b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ p_570 ∨ b^{6, 96}_0 c in DIMACS: 9410 9411 9412 570 9413 0 9410 9411 9412 570 -9414 0 9410 9411 9412 570 9415 0 c -1-1 --> -2 c ( b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ b^{6, 95}_0 ∧ -p_570) -> ( b^{6, 96}_2 ∧ b^{6, 96}_1 ∧ -b^{6, 96}_0) c in CNF: c -b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ p_570 ∨ b^{6, 96}_2 c -b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ p_570 ∨ b^{6, 96}_1 c -b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ p_570 ∨ -b^{6, 96}_0 c in DIMACS: -9410 9411 -9412 570 9413 0 -9410 9411 -9412 570 9414 0 -9410 9411 -9412 570 -9415 0 c -2-1 --> break c ( b^{6, 95}_2 ∧ b^{6, 95}_1 ∧ -b^{6, 95}_0 ∧ -p_570) -> break c in CNF: c -b^{6, 95}_2 ∨ -b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ p_570 ∨ break c in DIMACS: -9410 -9411 9412 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 95}_2 ∧ -b^{6, 95}_1 ∧ -b^{6, 95}_0 ∧ true) c in CNF: c -b^{6, 95}_2 ∨ b^{6, 95}_1 ∨ b^{6, 95}_0 ∨ false c in DIMACS: -9410 9411 9412 0 c 3 does not represent an automaton state. c -(-b^{6, 95}_2 ∧ b^{6, 95}_1 ∧ b^{6, 95}_0 ∧ true) c in CNF: c b^{6, 95}_2 ∨ -b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ false c in DIMACS: 9410 -9411 -9412 0 c -3 does not represent an automaton state. c -( b^{6, 95}_2 ∧ b^{6, 95}_1 ∧ b^{6, 95}_0 ∧ true) c in CNF: c -b^{6, 95}_2 ∨ -b^{6, 95}_1 ∨ -b^{6, 95}_0 ∨ false c in DIMACS: -9410 -9411 -9412 0 c i = 96 c -2+1 --> -1 c ( b^{6, 96}_2 ∧ b^{6, 96}_1 ∧ -b^{6, 96}_0 ∧ p_576) -> ( b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ b^{6, 97}_0) c in CNF: c -b^{6, 96}_2 ∨ -b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ -p_576 ∨ b^{6, 97}_2 c -b^{6, 96}_2 ∨ -b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ -p_576 ∨ -b^{6, 97}_1 c -b^{6, 96}_2 ∨ -b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ -p_576 ∨ b^{6, 97}_0 c in DIMACS: -9413 -9414 9415 -576 9416 0 -9413 -9414 9415 -576 -9417 0 -9413 -9414 9415 -576 9418 0 c -1+1 --> 0 c ( b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ b^{6, 96}_0 ∧ p_576) -> (-b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ -b^{6, 97}_0) c in CNF: c -b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ -p_576 ∨ -b^{6, 97}_2 c -b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ -p_576 ∨ -b^{6, 97}_1 c -b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ -p_576 ∨ -b^{6, 97}_0 c in DIMACS: -9413 9414 -9415 -576 -9416 0 -9413 9414 -9415 -576 -9417 0 -9413 9414 -9415 -576 -9418 0 c 0+1 --> 1 c (-b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ -b^{6, 96}_0 ∧ p_576) -> (-b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ b^{6, 97}_0) c in CNF: c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ -p_576 ∨ -b^{6, 97}_2 c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ -p_576 ∨ -b^{6, 97}_1 c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ -p_576 ∨ b^{6, 97}_0 c in DIMACS: 9413 9414 9415 -576 -9416 0 9413 9414 9415 -576 -9417 0 9413 9414 9415 -576 9418 0 c 1+1 --> 2 c (-b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ b^{6, 96}_0 ∧ p_576) -> (-b^{6, 97}_2 ∧ b^{6, 97}_1 ∧ -b^{6, 97}_0) c in CNF: c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ -p_576 ∨ -b^{6, 97}_2 c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ -p_576 ∨ b^{6, 97}_1 c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ -p_576 ∨ -b^{6, 97}_0 c in DIMACS: 9413 9414 -9415 -576 -9416 0 9413 9414 -9415 -576 9417 0 9413 9414 -9415 -576 -9418 0 c 2+1 --> break c (-b^{6, 96}_2 ∧ b^{6, 96}_1 ∧ -b^{6, 96}_0 ∧ p_576) -> break c in CNF: c b^{6, 96}_2 ∨ -b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ -p_576 ∨ break c in DIMACS: 9413 -9414 9415 -576 1162 0 c 2-1 --> 1 c (-b^{6, 96}_2 ∧ b^{6, 96}_1 ∧ -b^{6, 96}_0 ∧ -p_576) -> (-b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ b^{6, 97}_0) c in CNF: c b^{6, 96}_2 ∨ -b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ p_576 ∨ -b^{6, 97}_2 c b^{6, 96}_2 ∨ -b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ p_576 ∨ -b^{6, 97}_1 c b^{6, 96}_2 ∨ -b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ p_576 ∨ b^{6, 97}_0 c in DIMACS: 9413 -9414 9415 576 -9416 0 9413 -9414 9415 576 -9417 0 9413 -9414 9415 576 9418 0 c 1-1 --> 0 c (-b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ b^{6, 96}_0 ∧ -p_576) -> (-b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ -b^{6, 97}_0) c in CNF: c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ p_576 ∨ -b^{6, 97}_2 c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ p_576 ∨ -b^{6, 97}_1 c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ p_576 ∨ -b^{6, 97}_0 c in DIMACS: 9413 9414 -9415 576 -9416 0 9413 9414 -9415 576 -9417 0 9413 9414 -9415 576 -9418 0 c 0-1 --> -1 c (-b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ -b^{6, 96}_0 ∧ -p_576) -> ( b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ b^{6, 97}_0) c in CNF: c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ p_576 ∨ b^{6, 97}_2 c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ p_576 ∨ -b^{6, 97}_1 c b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ p_576 ∨ b^{6, 97}_0 c in DIMACS: 9413 9414 9415 576 9416 0 9413 9414 9415 576 -9417 0 9413 9414 9415 576 9418 0 c -1-1 --> -2 c ( b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ b^{6, 96}_0 ∧ -p_576) -> ( b^{6, 97}_2 ∧ b^{6, 97}_1 ∧ -b^{6, 97}_0) c in CNF: c -b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ p_576 ∨ b^{6, 97}_2 c -b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ p_576 ∨ b^{6, 97}_1 c -b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ p_576 ∨ -b^{6, 97}_0 c in DIMACS: -9413 9414 -9415 576 9416 0 -9413 9414 -9415 576 9417 0 -9413 9414 -9415 576 -9418 0 c -2-1 --> break c ( b^{6, 96}_2 ∧ b^{6, 96}_1 ∧ -b^{6, 96}_0 ∧ -p_576) -> break c in CNF: c -b^{6, 96}_2 ∨ -b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ p_576 ∨ break c in DIMACS: -9413 -9414 9415 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 96}_2 ∧ -b^{6, 96}_1 ∧ -b^{6, 96}_0 ∧ true) c in CNF: c -b^{6, 96}_2 ∨ b^{6, 96}_1 ∨ b^{6, 96}_0 ∨ false c in DIMACS: -9413 9414 9415 0 c 3 does not represent an automaton state. c -(-b^{6, 96}_2 ∧ b^{6, 96}_1 ∧ b^{6, 96}_0 ∧ true) c in CNF: c b^{6, 96}_2 ∨ -b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ false c in DIMACS: 9413 -9414 -9415 0 c -3 does not represent an automaton state. c -( b^{6, 96}_2 ∧ b^{6, 96}_1 ∧ b^{6, 96}_0 ∧ true) c in CNF: c -b^{6, 96}_2 ∨ -b^{6, 96}_1 ∨ -b^{6, 96}_0 ∨ false c in DIMACS: -9413 -9414 -9415 0 c i = 97 c -2+1 --> -1 c ( b^{6, 97}_2 ∧ b^{6, 97}_1 ∧ -b^{6, 97}_0 ∧ p_582) -> ( b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ b^{6, 98}_0) c in CNF: c -b^{6, 97}_2 ∨ -b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ -p_582 ∨ b^{6, 98}_2 c -b^{6, 97}_2 ∨ -b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ -p_582 ∨ -b^{6, 98}_1 c -b^{6, 97}_2 ∨ -b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ -p_582 ∨ b^{6, 98}_0 c in DIMACS: -9416 -9417 9418 -582 9419 0 -9416 -9417 9418 -582 -9420 0 -9416 -9417 9418 -582 9421 0 c -1+1 --> 0 c ( b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ b^{6, 97}_0 ∧ p_582) -> (-b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ -b^{6, 98}_0) c in CNF: c -b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ -p_582 ∨ -b^{6, 98}_2 c -b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ -p_582 ∨ -b^{6, 98}_1 c -b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ -p_582 ∨ -b^{6, 98}_0 c in DIMACS: -9416 9417 -9418 -582 -9419 0 -9416 9417 -9418 -582 -9420 0 -9416 9417 -9418 -582 -9421 0 c 0+1 --> 1 c (-b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ -b^{6, 97}_0 ∧ p_582) -> (-b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ b^{6, 98}_0) c in CNF: c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ -p_582 ∨ -b^{6, 98}_2 c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ -p_582 ∨ -b^{6, 98}_1 c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ -p_582 ∨ b^{6, 98}_0 c in DIMACS: 9416 9417 9418 -582 -9419 0 9416 9417 9418 -582 -9420 0 9416 9417 9418 -582 9421 0 c 1+1 --> 2 c (-b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ b^{6, 97}_0 ∧ p_582) -> (-b^{6, 98}_2 ∧ b^{6, 98}_1 ∧ -b^{6, 98}_0) c in CNF: c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ -p_582 ∨ -b^{6, 98}_2 c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ -p_582 ∨ b^{6, 98}_1 c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ -p_582 ∨ -b^{6, 98}_0 c in DIMACS: 9416 9417 -9418 -582 -9419 0 9416 9417 -9418 -582 9420 0 9416 9417 -9418 -582 -9421 0 c 2+1 --> break c (-b^{6, 97}_2 ∧ b^{6, 97}_1 ∧ -b^{6, 97}_0 ∧ p_582) -> break c in CNF: c b^{6, 97}_2 ∨ -b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ -p_582 ∨ break c in DIMACS: 9416 -9417 9418 -582 1162 0 c 2-1 --> 1 c (-b^{6, 97}_2 ∧ b^{6, 97}_1 ∧ -b^{6, 97}_0 ∧ -p_582) -> (-b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ b^{6, 98}_0) c in CNF: c b^{6, 97}_2 ∨ -b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ p_582 ∨ -b^{6, 98}_2 c b^{6, 97}_2 ∨ -b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ p_582 ∨ -b^{6, 98}_1 c b^{6, 97}_2 ∨ -b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ p_582 ∨ b^{6, 98}_0 c in DIMACS: 9416 -9417 9418 582 -9419 0 9416 -9417 9418 582 -9420 0 9416 -9417 9418 582 9421 0 c 1-1 --> 0 c (-b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ b^{6, 97}_0 ∧ -p_582) -> (-b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ -b^{6, 98}_0) c in CNF: c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ p_582 ∨ -b^{6, 98}_2 c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ p_582 ∨ -b^{6, 98}_1 c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ p_582 ∨ -b^{6, 98}_0 c in DIMACS: 9416 9417 -9418 582 -9419 0 9416 9417 -9418 582 -9420 0 9416 9417 -9418 582 -9421 0 c 0-1 --> -1 c (-b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ -b^{6, 97}_0 ∧ -p_582) -> ( b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ b^{6, 98}_0) c in CNF: c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ p_582 ∨ b^{6, 98}_2 c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ p_582 ∨ -b^{6, 98}_1 c b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ p_582 ∨ b^{6, 98}_0 c in DIMACS: 9416 9417 9418 582 9419 0 9416 9417 9418 582 -9420 0 9416 9417 9418 582 9421 0 c -1-1 --> -2 c ( b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ b^{6, 97}_0 ∧ -p_582) -> ( b^{6, 98}_2 ∧ b^{6, 98}_1 ∧ -b^{6, 98}_0) c in CNF: c -b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ p_582 ∨ b^{6, 98}_2 c -b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ p_582 ∨ b^{6, 98}_1 c -b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ p_582 ∨ -b^{6, 98}_0 c in DIMACS: -9416 9417 -9418 582 9419 0 -9416 9417 -9418 582 9420 0 -9416 9417 -9418 582 -9421 0 c -2-1 --> break c ( b^{6, 97}_2 ∧ b^{6, 97}_1 ∧ -b^{6, 97}_0 ∧ -p_582) -> break c in CNF: c -b^{6, 97}_2 ∨ -b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ p_582 ∨ break c in DIMACS: -9416 -9417 9418 582 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 97}_2 ∧ -b^{6, 97}_1 ∧ -b^{6, 97}_0 ∧ true) c in CNF: c -b^{6, 97}_2 ∨ b^{6, 97}_1 ∨ b^{6, 97}_0 ∨ false c in DIMACS: -9416 9417 9418 0 c 3 does not represent an automaton state. c -(-b^{6, 97}_2 ∧ b^{6, 97}_1 ∧ b^{6, 97}_0 ∧ true) c in CNF: c b^{6, 97}_2 ∨ -b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ false c in DIMACS: 9416 -9417 -9418 0 c -3 does not represent an automaton state. c -( b^{6, 97}_2 ∧ b^{6, 97}_1 ∧ b^{6, 97}_0 ∧ true) c in CNF: c -b^{6, 97}_2 ∨ -b^{6, 97}_1 ∨ -b^{6, 97}_0 ∨ false c in DIMACS: -9416 -9417 -9418 0 c i = 98 c -2+1 --> -1 c ( b^{6, 98}_2 ∧ b^{6, 98}_1 ∧ -b^{6, 98}_0 ∧ p_588) -> ( b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ b^{6, 99}_0) c in CNF: c -b^{6, 98}_2 ∨ -b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ -p_588 ∨ b^{6, 99}_2 c -b^{6, 98}_2 ∨ -b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ -p_588 ∨ -b^{6, 99}_1 c -b^{6, 98}_2 ∨ -b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ -p_588 ∨ b^{6, 99}_0 c in DIMACS: -9419 -9420 9421 -588 9422 0 -9419 -9420 9421 -588 -9423 0 -9419 -9420 9421 -588 9424 0 c -1+1 --> 0 c ( b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ b^{6, 98}_0 ∧ p_588) -> (-b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ -b^{6, 99}_0) c in CNF: c -b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ -p_588 ∨ -b^{6, 99}_2 c -b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ -p_588 ∨ -b^{6, 99}_1 c -b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ -p_588 ∨ -b^{6, 99}_0 c in DIMACS: -9419 9420 -9421 -588 -9422 0 -9419 9420 -9421 -588 -9423 0 -9419 9420 -9421 -588 -9424 0 c 0+1 --> 1 c (-b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ -b^{6, 98}_0 ∧ p_588) -> (-b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ b^{6, 99}_0) c in CNF: c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ -p_588 ∨ -b^{6, 99}_2 c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ -p_588 ∨ -b^{6, 99}_1 c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ -p_588 ∨ b^{6, 99}_0 c in DIMACS: 9419 9420 9421 -588 -9422 0 9419 9420 9421 -588 -9423 0 9419 9420 9421 -588 9424 0 c 1+1 --> 2 c (-b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ b^{6, 98}_0 ∧ p_588) -> (-b^{6, 99}_2 ∧ b^{6, 99}_1 ∧ -b^{6, 99}_0) c in CNF: c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ -p_588 ∨ -b^{6, 99}_2 c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ -p_588 ∨ b^{6, 99}_1 c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ -p_588 ∨ -b^{6, 99}_0 c in DIMACS: 9419 9420 -9421 -588 -9422 0 9419 9420 -9421 -588 9423 0 9419 9420 -9421 -588 -9424 0 c 2+1 --> break c (-b^{6, 98}_2 ∧ b^{6, 98}_1 ∧ -b^{6, 98}_0 ∧ p_588) -> break c in CNF: c b^{6, 98}_2 ∨ -b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ -p_588 ∨ break c in DIMACS: 9419 -9420 9421 -588 1162 0 c 2-1 --> 1 c (-b^{6, 98}_2 ∧ b^{6, 98}_1 ∧ -b^{6, 98}_0 ∧ -p_588) -> (-b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ b^{6, 99}_0) c in CNF: c b^{6, 98}_2 ∨ -b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ p_588 ∨ -b^{6, 99}_2 c b^{6, 98}_2 ∨ -b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ p_588 ∨ -b^{6, 99}_1 c b^{6, 98}_2 ∨ -b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ p_588 ∨ b^{6, 99}_0 c in DIMACS: 9419 -9420 9421 588 -9422 0 9419 -9420 9421 588 -9423 0 9419 -9420 9421 588 9424 0 c 1-1 --> 0 c (-b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ b^{6, 98}_0 ∧ -p_588) -> (-b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ -b^{6, 99}_0) c in CNF: c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ p_588 ∨ -b^{6, 99}_2 c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ p_588 ∨ -b^{6, 99}_1 c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ p_588 ∨ -b^{6, 99}_0 c in DIMACS: 9419 9420 -9421 588 -9422 0 9419 9420 -9421 588 -9423 0 9419 9420 -9421 588 -9424 0 c 0-1 --> -1 c (-b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ -b^{6, 98}_0 ∧ -p_588) -> ( b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ b^{6, 99}_0) c in CNF: c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ p_588 ∨ b^{6, 99}_2 c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ p_588 ∨ -b^{6, 99}_1 c b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ p_588 ∨ b^{6, 99}_0 c in DIMACS: 9419 9420 9421 588 9422 0 9419 9420 9421 588 -9423 0 9419 9420 9421 588 9424 0 c -1-1 --> -2 c ( b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ b^{6, 98}_0 ∧ -p_588) -> ( b^{6, 99}_2 ∧ b^{6, 99}_1 ∧ -b^{6, 99}_0) c in CNF: c -b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ p_588 ∨ b^{6, 99}_2 c -b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ p_588 ∨ b^{6, 99}_1 c -b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ p_588 ∨ -b^{6, 99}_0 c in DIMACS: -9419 9420 -9421 588 9422 0 -9419 9420 -9421 588 9423 0 -9419 9420 -9421 588 -9424 0 c -2-1 --> break c ( b^{6, 98}_2 ∧ b^{6, 98}_1 ∧ -b^{6, 98}_0 ∧ -p_588) -> break c in CNF: c -b^{6, 98}_2 ∨ -b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ p_588 ∨ break c in DIMACS: -9419 -9420 9421 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 98}_2 ∧ -b^{6, 98}_1 ∧ -b^{6, 98}_0 ∧ true) c in CNF: c -b^{6, 98}_2 ∨ b^{6, 98}_1 ∨ b^{6, 98}_0 ∨ false c in DIMACS: -9419 9420 9421 0 c 3 does not represent an automaton state. c -(-b^{6, 98}_2 ∧ b^{6, 98}_1 ∧ b^{6, 98}_0 ∧ true) c in CNF: c b^{6, 98}_2 ∨ -b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ false c in DIMACS: 9419 -9420 -9421 0 c -3 does not represent an automaton state. c -( b^{6, 98}_2 ∧ b^{6, 98}_1 ∧ b^{6, 98}_0 ∧ true) c in CNF: c -b^{6, 98}_2 ∨ -b^{6, 98}_1 ∨ -b^{6, 98}_0 ∨ false c in DIMACS: -9419 -9420 -9421 0 c i = 99 c -2+1 --> -1 c ( b^{6, 99}_2 ∧ b^{6, 99}_1 ∧ -b^{6, 99}_0 ∧ p_594) -> ( b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ b^{6, 100}_0) c in CNF: c -b^{6, 99}_2 ∨ -b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ -p_594 ∨ b^{6, 100}_2 c -b^{6, 99}_2 ∨ -b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ -p_594 ∨ -b^{6, 100}_1 c -b^{6, 99}_2 ∨ -b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ -p_594 ∨ b^{6, 100}_0 c in DIMACS: -9422 -9423 9424 -594 9425 0 -9422 -9423 9424 -594 -9426 0 -9422 -9423 9424 -594 9427 0 c -1+1 --> 0 c ( b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ b^{6, 99}_0 ∧ p_594) -> (-b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ -b^{6, 100}_0) c in CNF: c -b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ -p_594 ∨ -b^{6, 100}_2 c -b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ -p_594 ∨ -b^{6, 100}_1 c -b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ -p_594 ∨ -b^{6, 100}_0 c in DIMACS: -9422 9423 -9424 -594 -9425 0 -9422 9423 -9424 -594 -9426 0 -9422 9423 -9424 -594 -9427 0 c 0+1 --> 1 c (-b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ -b^{6, 99}_0 ∧ p_594) -> (-b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ b^{6, 100}_0) c in CNF: c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ -p_594 ∨ -b^{6, 100}_2 c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ -p_594 ∨ -b^{6, 100}_1 c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ -p_594 ∨ b^{6, 100}_0 c in DIMACS: 9422 9423 9424 -594 -9425 0 9422 9423 9424 -594 -9426 0 9422 9423 9424 -594 9427 0 c 1+1 --> 2 c (-b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ b^{6, 99}_0 ∧ p_594) -> (-b^{6, 100}_2 ∧ b^{6, 100}_1 ∧ -b^{6, 100}_0) c in CNF: c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ -p_594 ∨ -b^{6, 100}_2 c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ -p_594 ∨ b^{6, 100}_1 c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ -p_594 ∨ -b^{6, 100}_0 c in DIMACS: 9422 9423 -9424 -594 -9425 0 9422 9423 -9424 -594 9426 0 9422 9423 -9424 -594 -9427 0 c 2+1 --> break c (-b^{6, 99}_2 ∧ b^{6, 99}_1 ∧ -b^{6, 99}_0 ∧ p_594) -> break c in CNF: c b^{6, 99}_2 ∨ -b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ -p_594 ∨ break c in DIMACS: 9422 -9423 9424 -594 1162 0 c 2-1 --> 1 c (-b^{6, 99}_2 ∧ b^{6, 99}_1 ∧ -b^{6, 99}_0 ∧ -p_594) -> (-b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ b^{6, 100}_0) c in CNF: c b^{6, 99}_2 ∨ -b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ p_594 ∨ -b^{6, 100}_2 c b^{6, 99}_2 ∨ -b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ p_594 ∨ -b^{6, 100}_1 c b^{6, 99}_2 ∨ -b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ p_594 ∨ b^{6, 100}_0 c in DIMACS: 9422 -9423 9424 594 -9425 0 9422 -9423 9424 594 -9426 0 9422 -9423 9424 594 9427 0 c 1-1 --> 0 c (-b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ b^{6, 99}_0 ∧ -p_594) -> (-b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ -b^{6, 100}_0) c in CNF: c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ p_594 ∨ -b^{6, 100}_2 c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ p_594 ∨ -b^{6, 100}_1 c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ p_594 ∨ -b^{6, 100}_0 c in DIMACS: 9422 9423 -9424 594 -9425 0 9422 9423 -9424 594 -9426 0 9422 9423 -9424 594 -9427 0 c 0-1 --> -1 c (-b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ -b^{6, 99}_0 ∧ -p_594) -> ( b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ b^{6, 100}_0) c in CNF: c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ p_594 ∨ b^{6, 100}_2 c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ p_594 ∨ -b^{6, 100}_1 c b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ p_594 ∨ b^{6, 100}_0 c in DIMACS: 9422 9423 9424 594 9425 0 9422 9423 9424 594 -9426 0 9422 9423 9424 594 9427 0 c -1-1 --> -2 c ( b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ b^{6, 99}_0 ∧ -p_594) -> ( b^{6, 100}_2 ∧ b^{6, 100}_1 ∧ -b^{6, 100}_0) c in CNF: c -b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ p_594 ∨ b^{6, 100}_2 c -b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ p_594 ∨ b^{6, 100}_1 c -b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ p_594 ∨ -b^{6, 100}_0 c in DIMACS: -9422 9423 -9424 594 9425 0 -9422 9423 -9424 594 9426 0 -9422 9423 -9424 594 -9427 0 c -2-1 --> break c ( b^{6, 99}_2 ∧ b^{6, 99}_1 ∧ -b^{6, 99}_0 ∧ -p_594) -> break c in CNF: c -b^{6, 99}_2 ∨ -b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ p_594 ∨ break c in DIMACS: -9422 -9423 9424 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 99}_2 ∧ -b^{6, 99}_1 ∧ -b^{6, 99}_0 ∧ true) c in CNF: c -b^{6, 99}_2 ∨ b^{6, 99}_1 ∨ b^{6, 99}_0 ∨ false c in DIMACS: -9422 9423 9424 0 c 3 does not represent an automaton state. c -(-b^{6, 99}_2 ∧ b^{6, 99}_1 ∧ b^{6, 99}_0 ∧ true) c in CNF: c b^{6, 99}_2 ∨ -b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ false c in DIMACS: 9422 -9423 -9424 0 c -3 does not represent an automaton state. c -( b^{6, 99}_2 ∧ b^{6, 99}_1 ∧ b^{6, 99}_0 ∧ true) c in CNF: c -b^{6, 99}_2 ∨ -b^{6, 99}_1 ∨ -b^{6, 99}_0 ∨ false c in DIMACS: -9422 -9423 -9424 0 c i = 100 c -2+1 --> -1 c ( b^{6, 100}_2 ∧ b^{6, 100}_1 ∧ -b^{6, 100}_0 ∧ p_600) -> ( b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ b^{6, 101}_0) c in CNF: c -b^{6, 100}_2 ∨ -b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ -p_600 ∨ b^{6, 101}_2 c -b^{6, 100}_2 ∨ -b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ -p_600 ∨ -b^{6, 101}_1 c -b^{6, 100}_2 ∨ -b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ -p_600 ∨ b^{6, 101}_0 c in DIMACS: -9425 -9426 9427 -600 9428 0 -9425 -9426 9427 -600 -9429 0 -9425 -9426 9427 -600 9430 0 c -1+1 --> 0 c ( b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ b^{6, 100}_0 ∧ p_600) -> (-b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ -b^{6, 101}_0) c in CNF: c -b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ -p_600 ∨ -b^{6, 101}_2 c -b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ -p_600 ∨ -b^{6, 101}_1 c -b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ -p_600 ∨ -b^{6, 101}_0 c in DIMACS: -9425 9426 -9427 -600 -9428 0 -9425 9426 -9427 -600 -9429 0 -9425 9426 -9427 -600 -9430 0 c 0+1 --> 1 c (-b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ -b^{6, 100}_0 ∧ p_600) -> (-b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ b^{6, 101}_0) c in CNF: c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ -p_600 ∨ -b^{6, 101}_2 c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ -p_600 ∨ -b^{6, 101}_1 c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ -p_600 ∨ b^{6, 101}_0 c in DIMACS: 9425 9426 9427 -600 -9428 0 9425 9426 9427 -600 -9429 0 9425 9426 9427 -600 9430 0 c 1+1 --> 2 c (-b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ b^{6, 100}_0 ∧ p_600) -> (-b^{6, 101}_2 ∧ b^{6, 101}_1 ∧ -b^{6, 101}_0) c in CNF: c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ -p_600 ∨ -b^{6, 101}_2 c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ -p_600 ∨ b^{6, 101}_1 c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ -p_600 ∨ -b^{6, 101}_0 c in DIMACS: 9425 9426 -9427 -600 -9428 0 9425 9426 -9427 -600 9429 0 9425 9426 -9427 -600 -9430 0 c 2+1 --> break c (-b^{6, 100}_2 ∧ b^{6, 100}_1 ∧ -b^{6, 100}_0 ∧ p_600) -> break c in CNF: c b^{6, 100}_2 ∨ -b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ -p_600 ∨ break c in DIMACS: 9425 -9426 9427 -600 1162 0 c 2-1 --> 1 c (-b^{6, 100}_2 ∧ b^{6, 100}_1 ∧ -b^{6, 100}_0 ∧ -p_600) -> (-b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ b^{6, 101}_0) c in CNF: c b^{6, 100}_2 ∨ -b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ p_600 ∨ -b^{6, 101}_2 c b^{6, 100}_2 ∨ -b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ p_600 ∨ -b^{6, 101}_1 c b^{6, 100}_2 ∨ -b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ p_600 ∨ b^{6, 101}_0 c in DIMACS: 9425 -9426 9427 600 -9428 0 9425 -9426 9427 600 -9429 0 9425 -9426 9427 600 9430 0 c 1-1 --> 0 c (-b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ b^{6, 100}_0 ∧ -p_600) -> (-b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ -b^{6, 101}_0) c in CNF: c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ p_600 ∨ -b^{6, 101}_2 c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ p_600 ∨ -b^{6, 101}_1 c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ p_600 ∨ -b^{6, 101}_0 c in DIMACS: 9425 9426 -9427 600 -9428 0 9425 9426 -9427 600 -9429 0 9425 9426 -9427 600 -9430 0 c 0-1 --> -1 c (-b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ -b^{6, 100}_0 ∧ -p_600) -> ( b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ b^{6, 101}_0) c in CNF: c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ p_600 ∨ b^{6, 101}_2 c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ p_600 ∨ -b^{6, 101}_1 c b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ p_600 ∨ b^{6, 101}_0 c in DIMACS: 9425 9426 9427 600 9428 0 9425 9426 9427 600 -9429 0 9425 9426 9427 600 9430 0 c -1-1 --> -2 c ( b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ b^{6, 100}_0 ∧ -p_600) -> ( b^{6, 101}_2 ∧ b^{6, 101}_1 ∧ -b^{6, 101}_0) c in CNF: c -b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ p_600 ∨ b^{6, 101}_2 c -b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ p_600 ∨ b^{6, 101}_1 c -b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ p_600 ∨ -b^{6, 101}_0 c in DIMACS: -9425 9426 -9427 600 9428 0 -9425 9426 -9427 600 9429 0 -9425 9426 -9427 600 -9430 0 c -2-1 --> break c ( b^{6, 100}_2 ∧ b^{6, 100}_1 ∧ -b^{6, 100}_0 ∧ -p_600) -> break c in CNF: c -b^{6, 100}_2 ∨ -b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ p_600 ∨ break c in DIMACS: -9425 -9426 9427 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 100}_2 ∧ -b^{6, 100}_1 ∧ -b^{6, 100}_0 ∧ true) c in CNF: c -b^{6, 100}_2 ∨ b^{6, 100}_1 ∨ b^{6, 100}_0 ∨ false c in DIMACS: -9425 9426 9427 0 c 3 does not represent an automaton state. c -(-b^{6, 100}_2 ∧ b^{6, 100}_1 ∧ b^{6, 100}_0 ∧ true) c in CNF: c b^{6, 100}_2 ∨ -b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ false c in DIMACS: 9425 -9426 -9427 0 c -3 does not represent an automaton state. c -( b^{6, 100}_2 ∧ b^{6, 100}_1 ∧ b^{6, 100}_0 ∧ true) c in CNF: c -b^{6, 100}_2 ∨ -b^{6, 100}_1 ∨ -b^{6, 100}_0 ∨ false c in DIMACS: -9425 -9426 -9427 0 c i = 101 c -2+1 --> -1 c ( b^{6, 101}_2 ∧ b^{6, 101}_1 ∧ -b^{6, 101}_0 ∧ p_606) -> ( b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ b^{6, 102}_0) c in CNF: c -b^{6, 101}_2 ∨ -b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ -p_606 ∨ b^{6, 102}_2 c -b^{6, 101}_2 ∨ -b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ -p_606 ∨ -b^{6, 102}_1 c -b^{6, 101}_2 ∨ -b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ -p_606 ∨ b^{6, 102}_0 c in DIMACS: -9428 -9429 9430 -606 9431 0 -9428 -9429 9430 -606 -9432 0 -9428 -9429 9430 -606 9433 0 c -1+1 --> 0 c ( b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ b^{6, 101}_0 ∧ p_606) -> (-b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ -b^{6, 102}_0) c in CNF: c -b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ -p_606 ∨ -b^{6, 102}_2 c -b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ -p_606 ∨ -b^{6, 102}_1 c -b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ -p_606 ∨ -b^{6, 102}_0 c in DIMACS: -9428 9429 -9430 -606 -9431 0 -9428 9429 -9430 -606 -9432 0 -9428 9429 -9430 -606 -9433 0 c 0+1 --> 1 c (-b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ -b^{6, 101}_0 ∧ p_606) -> (-b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ b^{6, 102}_0) c in CNF: c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ -p_606 ∨ -b^{6, 102}_2 c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ -p_606 ∨ -b^{6, 102}_1 c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ -p_606 ∨ b^{6, 102}_0 c in DIMACS: 9428 9429 9430 -606 -9431 0 9428 9429 9430 -606 -9432 0 9428 9429 9430 -606 9433 0 c 1+1 --> 2 c (-b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ b^{6, 101}_0 ∧ p_606) -> (-b^{6, 102}_2 ∧ b^{6, 102}_1 ∧ -b^{6, 102}_0) c in CNF: c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ -p_606 ∨ -b^{6, 102}_2 c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ -p_606 ∨ b^{6, 102}_1 c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ -p_606 ∨ -b^{6, 102}_0 c in DIMACS: 9428 9429 -9430 -606 -9431 0 9428 9429 -9430 -606 9432 0 9428 9429 -9430 -606 -9433 0 c 2+1 --> break c (-b^{6, 101}_2 ∧ b^{6, 101}_1 ∧ -b^{6, 101}_0 ∧ p_606) -> break c in CNF: c b^{6, 101}_2 ∨ -b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ -p_606 ∨ break c in DIMACS: 9428 -9429 9430 -606 1162 0 c 2-1 --> 1 c (-b^{6, 101}_2 ∧ b^{6, 101}_1 ∧ -b^{6, 101}_0 ∧ -p_606) -> (-b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ b^{6, 102}_0) c in CNF: c b^{6, 101}_2 ∨ -b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ p_606 ∨ -b^{6, 102}_2 c b^{6, 101}_2 ∨ -b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ p_606 ∨ -b^{6, 102}_1 c b^{6, 101}_2 ∨ -b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ p_606 ∨ b^{6, 102}_0 c in DIMACS: 9428 -9429 9430 606 -9431 0 9428 -9429 9430 606 -9432 0 9428 -9429 9430 606 9433 0 c 1-1 --> 0 c (-b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ b^{6, 101}_0 ∧ -p_606) -> (-b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ -b^{6, 102}_0) c in CNF: c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ p_606 ∨ -b^{6, 102}_2 c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ p_606 ∨ -b^{6, 102}_1 c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ p_606 ∨ -b^{6, 102}_0 c in DIMACS: 9428 9429 -9430 606 -9431 0 9428 9429 -9430 606 -9432 0 9428 9429 -9430 606 -9433 0 c 0-1 --> -1 c (-b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ -b^{6, 101}_0 ∧ -p_606) -> ( b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ b^{6, 102}_0) c in CNF: c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ p_606 ∨ b^{6, 102}_2 c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ p_606 ∨ -b^{6, 102}_1 c b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ p_606 ∨ b^{6, 102}_0 c in DIMACS: 9428 9429 9430 606 9431 0 9428 9429 9430 606 -9432 0 9428 9429 9430 606 9433 0 c -1-1 --> -2 c ( b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ b^{6, 101}_0 ∧ -p_606) -> ( b^{6, 102}_2 ∧ b^{6, 102}_1 ∧ -b^{6, 102}_0) c in CNF: c -b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ p_606 ∨ b^{6, 102}_2 c -b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ p_606 ∨ b^{6, 102}_1 c -b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ p_606 ∨ -b^{6, 102}_0 c in DIMACS: -9428 9429 -9430 606 9431 0 -9428 9429 -9430 606 9432 0 -9428 9429 -9430 606 -9433 0 c -2-1 --> break c ( b^{6, 101}_2 ∧ b^{6, 101}_1 ∧ -b^{6, 101}_0 ∧ -p_606) -> break c in CNF: c -b^{6, 101}_2 ∨ -b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ p_606 ∨ break c in DIMACS: -9428 -9429 9430 606 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 101}_2 ∧ -b^{6, 101}_1 ∧ -b^{6, 101}_0 ∧ true) c in CNF: c -b^{6, 101}_2 ∨ b^{6, 101}_1 ∨ b^{6, 101}_0 ∨ false c in DIMACS: -9428 9429 9430 0 c 3 does not represent an automaton state. c -(-b^{6, 101}_2 ∧ b^{6, 101}_1 ∧ b^{6, 101}_0 ∧ true) c in CNF: c b^{6, 101}_2 ∨ -b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ false c in DIMACS: 9428 -9429 -9430 0 c -3 does not represent an automaton state. c -( b^{6, 101}_2 ∧ b^{6, 101}_1 ∧ b^{6, 101}_0 ∧ true) c in CNF: c -b^{6, 101}_2 ∨ -b^{6, 101}_1 ∨ -b^{6, 101}_0 ∨ false c in DIMACS: -9428 -9429 -9430 0 c i = 102 c -2+1 --> -1 c ( b^{6, 102}_2 ∧ b^{6, 102}_1 ∧ -b^{6, 102}_0 ∧ p_612) -> ( b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ b^{6, 103}_0) c in CNF: c -b^{6, 102}_2 ∨ -b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ -p_612 ∨ b^{6, 103}_2 c -b^{6, 102}_2 ∨ -b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ -p_612 ∨ -b^{6, 103}_1 c -b^{6, 102}_2 ∨ -b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ -p_612 ∨ b^{6, 103}_0 c in DIMACS: -9431 -9432 9433 -612 9434 0 -9431 -9432 9433 -612 -9435 0 -9431 -9432 9433 -612 9436 0 c -1+1 --> 0 c ( b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ b^{6, 102}_0 ∧ p_612) -> (-b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ -b^{6, 103}_0) c in CNF: c -b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ -p_612 ∨ -b^{6, 103}_2 c -b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ -p_612 ∨ -b^{6, 103}_1 c -b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ -p_612 ∨ -b^{6, 103}_0 c in DIMACS: -9431 9432 -9433 -612 -9434 0 -9431 9432 -9433 -612 -9435 0 -9431 9432 -9433 -612 -9436 0 c 0+1 --> 1 c (-b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ -b^{6, 102}_0 ∧ p_612) -> (-b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ b^{6, 103}_0) c in CNF: c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ -p_612 ∨ -b^{6, 103}_2 c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ -p_612 ∨ -b^{6, 103}_1 c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ -p_612 ∨ b^{6, 103}_0 c in DIMACS: 9431 9432 9433 -612 -9434 0 9431 9432 9433 -612 -9435 0 9431 9432 9433 -612 9436 0 c 1+1 --> 2 c (-b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ b^{6, 102}_0 ∧ p_612) -> (-b^{6, 103}_2 ∧ b^{6, 103}_1 ∧ -b^{6, 103}_0) c in CNF: c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ -p_612 ∨ -b^{6, 103}_2 c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ -p_612 ∨ b^{6, 103}_1 c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ -p_612 ∨ -b^{6, 103}_0 c in DIMACS: 9431 9432 -9433 -612 -9434 0 9431 9432 -9433 -612 9435 0 9431 9432 -9433 -612 -9436 0 c 2+1 --> break c (-b^{6, 102}_2 ∧ b^{6, 102}_1 ∧ -b^{6, 102}_0 ∧ p_612) -> break c in CNF: c b^{6, 102}_2 ∨ -b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ -p_612 ∨ break c in DIMACS: 9431 -9432 9433 -612 1162 0 c 2-1 --> 1 c (-b^{6, 102}_2 ∧ b^{6, 102}_1 ∧ -b^{6, 102}_0 ∧ -p_612) -> (-b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ b^{6, 103}_0) c in CNF: c b^{6, 102}_2 ∨ -b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ p_612 ∨ -b^{6, 103}_2 c b^{6, 102}_2 ∨ -b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ p_612 ∨ -b^{6, 103}_1 c b^{6, 102}_2 ∨ -b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ p_612 ∨ b^{6, 103}_0 c in DIMACS: 9431 -9432 9433 612 -9434 0 9431 -9432 9433 612 -9435 0 9431 -9432 9433 612 9436 0 c 1-1 --> 0 c (-b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ b^{6, 102}_0 ∧ -p_612) -> (-b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ -b^{6, 103}_0) c in CNF: c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ p_612 ∨ -b^{6, 103}_2 c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ p_612 ∨ -b^{6, 103}_1 c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ p_612 ∨ -b^{6, 103}_0 c in DIMACS: 9431 9432 -9433 612 -9434 0 9431 9432 -9433 612 -9435 0 9431 9432 -9433 612 -9436 0 c 0-1 --> -1 c (-b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ -b^{6, 102}_0 ∧ -p_612) -> ( b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ b^{6, 103}_0) c in CNF: c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ p_612 ∨ b^{6, 103}_2 c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ p_612 ∨ -b^{6, 103}_1 c b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ p_612 ∨ b^{6, 103}_0 c in DIMACS: 9431 9432 9433 612 9434 0 9431 9432 9433 612 -9435 0 9431 9432 9433 612 9436 0 c -1-1 --> -2 c ( b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ b^{6, 102}_0 ∧ -p_612) -> ( b^{6, 103}_2 ∧ b^{6, 103}_1 ∧ -b^{6, 103}_0) c in CNF: c -b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ p_612 ∨ b^{6, 103}_2 c -b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ p_612 ∨ b^{6, 103}_1 c -b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ p_612 ∨ -b^{6, 103}_0 c in DIMACS: -9431 9432 -9433 612 9434 0 -9431 9432 -9433 612 9435 0 -9431 9432 -9433 612 -9436 0 c -2-1 --> break c ( b^{6, 102}_2 ∧ b^{6, 102}_1 ∧ -b^{6, 102}_0 ∧ -p_612) -> break c in CNF: c -b^{6, 102}_2 ∨ -b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ p_612 ∨ break c in DIMACS: -9431 -9432 9433 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 102}_2 ∧ -b^{6, 102}_1 ∧ -b^{6, 102}_0 ∧ true) c in CNF: c -b^{6, 102}_2 ∨ b^{6, 102}_1 ∨ b^{6, 102}_0 ∨ false c in DIMACS: -9431 9432 9433 0 c 3 does not represent an automaton state. c -(-b^{6, 102}_2 ∧ b^{6, 102}_1 ∧ b^{6, 102}_0 ∧ true) c in CNF: c b^{6, 102}_2 ∨ -b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ false c in DIMACS: 9431 -9432 -9433 0 c -3 does not represent an automaton state. c -( b^{6, 102}_2 ∧ b^{6, 102}_1 ∧ b^{6, 102}_0 ∧ true) c in CNF: c -b^{6, 102}_2 ∨ -b^{6, 102}_1 ∨ -b^{6, 102}_0 ∨ false c in DIMACS: -9431 -9432 -9433 0 c i = 103 c -2+1 --> -1 c ( b^{6, 103}_2 ∧ b^{6, 103}_1 ∧ -b^{6, 103}_0 ∧ p_618) -> ( b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ b^{6, 104}_0) c in CNF: c -b^{6, 103}_2 ∨ -b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ -p_618 ∨ b^{6, 104}_2 c -b^{6, 103}_2 ∨ -b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ -p_618 ∨ -b^{6, 104}_1 c -b^{6, 103}_2 ∨ -b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ -p_618 ∨ b^{6, 104}_0 c in DIMACS: -9434 -9435 9436 -618 9437 0 -9434 -9435 9436 -618 -9438 0 -9434 -9435 9436 -618 9439 0 c -1+1 --> 0 c ( b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ b^{6, 103}_0 ∧ p_618) -> (-b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ -b^{6, 104}_0) c in CNF: c -b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ -p_618 ∨ -b^{6, 104}_2 c -b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ -p_618 ∨ -b^{6, 104}_1 c -b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ -p_618 ∨ -b^{6, 104}_0 c in DIMACS: -9434 9435 -9436 -618 -9437 0 -9434 9435 -9436 -618 -9438 0 -9434 9435 -9436 -618 -9439 0 c 0+1 --> 1 c (-b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ -b^{6, 103}_0 ∧ p_618) -> (-b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ b^{6, 104}_0) c in CNF: c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ -p_618 ∨ -b^{6, 104}_2 c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ -p_618 ∨ -b^{6, 104}_1 c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ -p_618 ∨ b^{6, 104}_0 c in DIMACS: 9434 9435 9436 -618 -9437 0 9434 9435 9436 -618 -9438 0 9434 9435 9436 -618 9439 0 c 1+1 --> 2 c (-b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ b^{6, 103}_0 ∧ p_618) -> (-b^{6, 104}_2 ∧ b^{6, 104}_1 ∧ -b^{6, 104}_0) c in CNF: c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ -p_618 ∨ -b^{6, 104}_2 c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ -p_618 ∨ b^{6, 104}_1 c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ -p_618 ∨ -b^{6, 104}_0 c in DIMACS: 9434 9435 -9436 -618 -9437 0 9434 9435 -9436 -618 9438 0 9434 9435 -9436 -618 -9439 0 c 2+1 --> break c (-b^{6, 103}_2 ∧ b^{6, 103}_1 ∧ -b^{6, 103}_0 ∧ p_618) -> break c in CNF: c b^{6, 103}_2 ∨ -b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ -p_618 ∨ break c in DIMACS: 9434 -9435 9436 -618 1162 0 c 2-1 --> 1 c (-b^{6, 103}_2 ∧ b^{6, 103}_1 ∧ -b^{6, 103}_0 ∧ -p_618) -> (-b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ b^{6, 104}_0) c in CNF: c b^{6, 103}_2 ∨ -b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ p_618 ∨ -b^{6, 104}_2 c b^{6, 103}_2 ∨ -b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ p_618 ∨ -b^{6, 104}_1 c b^{6, 103}_2 ∨ -b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ p_618 ∨ b^{6, 104}_0 c in DIMACS: 9434 -9435 9436 618 -9437 0 9434 -9435 9436 618 -9438 0 9434 -9435 9436 618 9439 0 c 1-1 --> 0 c (-b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ b^{6, 103}_0 ∧ -p_618) -> (-b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ -b^{6, 104}_0) c in CNF: c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ p_618 ∨ -b^{6, 104}_2 c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ p_618 ∨ -b^{6, 104}_1 c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ p_618 ∨ -b^{6, 104}_0 c in DIMACS: 9434 9435 -9436 618 -9437 0 9434 9435 -9436 618 -9438 0 9434 9435 -9436 618 -9439 0 c 0-1 --> -1 c (-b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ -b^{6, 103}_0 ∧ -p_618) -> ( b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ b^{6, 104}_0) c in CNF: c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ p_618 ∨ b^{6, 104}_2 c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ p_618 ∨ -b^{6, 104}_1 c b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ p_618 ∨ b^{6, 104}_0 c in DIMACS: 9434 9435 9436 618 9437 0 9434 9435 9436 618 -9438 0 9434 9435 9436 618 9439 0 c -1-1 --> -2 c ( b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ b^{6, 103}_0 ∧ -p_618) -> ( b^{6, 104}_2 ∧ b^{6, 104}_1 ∧ -b^{6, 104}_0) c in CNF: c -b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ p_618 ∨ b^{6, 104}_2 c -b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ p_618 ∨ b^{6, 104}_1 c -b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ p_618 ∨ -b^{6, 104}_0 c in DIMACS: -9434 9435 -9436 618 9437 0 -9434 9435 -9436 618 9438 0 -9434 9435 -9436 618 -9439 0 c -2-1 --> break c ( b^{6, 103}_2 ∧ b^{6, 103}_1 ∧ -b^{6, 103}_0 ∧ -p_618) -> break c in CNF: c -b^{6, 103}_2 ∨ -b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ p_618 ∨ break c in DIMACS: -9434 -9435 9436 618 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 103}_2 ∧ -b^{6, 103}_1 ∧ -b^{6, 103}_0 ∧ true) c in CNF: c -b^{6, 103}_2 ∨ b^{6, 103}_1 ∨ b^{6, 103}_0 ∨ false c in DIMACS: -9434 9435 9436 0 c 3 does not represent an automaton state. c -(-b^{6, 103}_2 ∧ b^{6, 103}_1 ∧ b^{6, 103}_0 ∧ true) c in CNF: c b^{6, 103}_2 ∨ -b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ false c in DIMACS: 9434 -9435 -9436 0 c -3 does not represent an automaton state. c -( b^{6, 103}_2 ∧ b^{6, 103}_1 ∧ b^{6, 103}_0 ∧ true) c in CNF: c -b^{6, 103}_2 ∨ -b^{6, 103}_1 ∨ -b^{6, 103}_0 ∨ false c in DIMACS: -9434 -9435 -9436 0 c i = 104 c -2+1 --> -1 c ( b^{6, 104}_2 ∧ b^{6, 104}_1 ∧ -b^{6, 104}_0 ∧ p_624) -> ( b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ b^{6, 105}_0) c in CNF: c -b^{6, 104}_2 ∨ -b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ -p_624 ∨ b^{6, 105}_2 c -b^{6, 104}_2 ∨ -b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ -p_624 ∨ -b^{6, 105}_1 c -b^{6, 104}_2 ∨ -b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ -p_624 ∨ b^{6, 105}_0 c in DIMACS: -9437 -9438 9439 -624 9440 0 -9437 -9438 9439 -624 -9441 0 -9437 -9438 9439 -624 9442 0 c -1+1 --> 0 c ( b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ b^{6, 104}_0 ∧ p_624) -> (-b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ -b^{6, 105}_0) c in CNF: c -b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ -p_624 ∨ -b^{6, 105}_2 c -b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ -p_624 ∨ -b^{6, 105}_1 c -b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ -p_624 ∨ -b^{6, 105}_0 c in DIMACS: -9437 9438 -9439 -624 -9440 0 -9437 9438 -9439 -624 -9441 0 -9437 9438 -9439 -624 -9442 0 c 0+1 --> 1 c (-b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ -b^{6, 104}_0 ∧ p_624) -> (-b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ b^{6, 105}_0) c in CNF: c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ -p_624 ∨ -b^{6, 105}_2 c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ -p_624 ∨ -b^{6, 105}_1 c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ -p_624 ∨ b^{6, 105}_0 c in DIMACS: 9437 9438 9439 -624 -9440 0 9437 9438 9439 -624 -9441 0 9437 9438 9439 -624 9442 0 c 1+1 --> 2 c (-b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ b^{6, 104}_0 ∧ p_624) -> (-b^{6, 105}_2 ∧ b^{6, 105}_1 ∧ -b^{6, 105}_0) c in CNF: c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ -p_624 ∨ -b^{6, 105}_2 c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ -p_624 ∨ b^{6, 105}_1 c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ -p_624 ∨ -b^{6, 105}_0 c in DIMACS: 9437 9438 -9439 -624 -9440 0 9437 9438 -9439 -624 9441 0 9437 9438 -9439 -624 -9442 0 c 2+1 --> break c (-b^{6, 104}_2 ∧ b^{6, 104}_1 ∧ -b^{6, 104}_0 ∧ p_624) -> break c in CNF: c b^{6, 104}_2 ∨ -b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ -p_624 ∨ break c in DIMACS: 9437 -9438 9439 -624 1162 0 c 2-1 --> 1 c (-b^{6, 104}_2 ∧ b^{6, 104}_1 ∧ -b^{6, 104}_0 ∧ -p_624) -> (-b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ b^{6, 105}_0) c in CNF: c b^{6, 104}_2 ∨ -b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ p_624 ∨ -b^{6, 105}_2 c b^{6, 104}_2 ∨ -b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ p_624 ∨ -b^{6, 105}_1 c b^{6, 104}_2 ∨ -b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ p_624 ∨ b^{6, 105}_0 c in DIMACS: 9437 -9438 9439 624 -9440 0 9437 -9438 9439 624 -9441 0 9437 -9438 9439 624 9442 0 c 1-1 --> 0 c (-b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ b^{6, 104}_0 ∧ -p_624) -> (-b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ -b^{6, 105}_0) c in CNF: c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ p_624 ∨ -b^{6, 105}_2 c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ p_624 ∨ -b^{6, 105}_1 c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ p_624 ∨ -b^{6, 105}_0 c in DIMACS: 9437 9438 -9439 624 -9440 0 9437 9438 -9439 624 -9441 0 9437 9438 -9439 624 -9442 0 c 0-1 --> -1 c (-b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ -b^{6, 104}_0 ∧ -p_624) -> ( b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ b^{6, 105}_0) c in CNF: c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ p_624 ∨ b^{6, 105}_2 c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ p_624 ∨ -b^{6, 105}_1 c b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ p_624 ∨ b^{6, 105}_0 c in DIMACS: 9437 9438 9439 624 9440 0 9437 9438 9439 624 -9441 0 9437 9438 9439 624 9442 0 c -1-1 --> -2 c ( b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ b^{6, 104}_0 ∧ -p_624) -> ( b^{6, 105}_2 ∧ b^{6, 105}_1 ∧ -b^{6, 105}_0) c in CNF: c -b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ p_624 ∨ b^{6, 105}_2 c -b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ p_624 ∨ b^{6, 105}_1 c -b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ p_624 ∨ -b^{6, 105}_0 c in DIMACS: -9437 9438 -9439 624 9440 0 -9437 9438 -9439 624 9441 0 -9437 9438 -9439 624 -9442 0 c -2-1 --> break c ( b^{6, 104}_2 ∧ b^{6, 104}_1 ∧ -b^{6, 104}_0 ∧ -p_624) -> break c in CNF: c -b^{6, 104}_2 ∨ -b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ p_624 ∨ break c in DIMACS: -9437 -9438 9439 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 104}_2 ∧ -b^{6, 104}_1 ∧ -b^{6, 104}_0 ∧ true) c in CNF: c -b^{6, 104}_2 ∨ b^{6, 104}_1 ∨ b^{6, 104}_0 ∨ false c in DIMACS: -9437 9438 9439 0 c 3 does not represent an automaton state. c -(-b^{6, 104}_2 ∧ b^{6, 104}_1 ∧ b^{6, 104}_0 ∧ true) c in CNF: c b^{6, 104}_2 ∨ -b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ false c in DIMACS: 9437 -9438 -9439 0 c -3 does not represent an automaton state. c -( b^{6, 104}_2 ∧ b^{6, 104}_1 ∧ b^{6, 104}_0 ∧ true) c in CNF: c -b^{6, 104}_2 ∨ -b^{6, 104}_1 ∨ -b^{6, 104}_0 ∨ false c in DIMACS: -9437 -9438 -9439 0 c i = 105 c -2+1 --> -1 c ( b^{6, 105}_2 ∧ b^{6, 105}_1 ∧ -b^{6, 105}_0 ∧ p_630) -> ( b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ b^{6, 106}_0) c in CNF: c -b^{6, 105}_2 ∨ -b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ -p_630 ∨ b^{6, 106}_2 c -b^{6, 105}_2 ∨ -b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ -p_630 ∨ -b^{6, 106}_1 c -b^{6, 105}_2 ∨ -b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ -p_630 ∨ b^{6, 106}_0 c in DIMACS: -9440 -9441 9442 -630 9443 0 -9440 -9441 9442 -630 -9444 0 -9440 -9441 9442 -630 9445 0 c -1+1 --> 0 c ( b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ b^{6, 105}_0 ∧ p_630) -> (-b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ -b^{6, 106}_0) c in CNF: c -b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ -p_630 ∨ -b^{6, 106}_2 c -b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ -p_630 ∨ -b^{6, 106}_1 c -b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ -p_630 ∨ -b^{6, 106}_0 c in DIMACS: -9440 9441 -9442 -630 -9443 0 -9440 9441 -9442 -630 -9444 0 -9440 9441 -9442 -630 -9445 0 c 0+1 --> 1 c (-b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ -b^{6, 105}_0 ∧ p_630) -> (-b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ b^{6, 106}_0) c in CNF: c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ -p_630 ∨ -b^{6, 106}_2 c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ -p_630 ∨ -b^{6, 106}_1 c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ -p_630 ∨ b^{6, 106}_0 c in DIMACS: 9440 9441 9442 -630 -9443 0 9440 9441 9442 -630 -9444 0 9440 9441 9442 -630 9445 0 c 1+1 --> 2 c (-b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ b^{6, 105}_0 ∧ p_630) -> (-b^{6, 106}_2 ∧ b^{6, 106}_1 ∧ -b^{6, 106}_0) c in CNF: c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ -p_630 ∨ -b^{6, 106}_2 c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ -p_630 ∨ b^{6, 106}_1 c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ -p_630 ∨ -b^{6, 106}_0 c in DIMACS: 9440 9441 -9442 -630 -9443 0 9440 9441 -9442 -630 9444 0 9440 9441 -9442 -630 -9445 0 c 2+1 --> break c (-b^{6, 105}_2 ∧ b^{6, 105}_1 ∧ -b^{6, 105}_0 ∧ p_630) -> break c in CNF: c b^{6, 105}_2 ∨ -b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ -p_630 ∨ break c in DIMACS: 9440 -9441 9442 -630 1162 0 c 2-1 --> 1 c (-b^{6, 105}_2 ∧ b^{6, 105}_1 ∧ -b^{6, 105}_0 ∧ -p_630) -> (-b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ b^{6, 106}_0) c in CNF: c b^{6, 105}_2 ∨ -b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ p_630 ∨ -b^{6, 106}_2 c b^{6, 105}_2 ∨ -b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ p_630 ∨ -b^{6, 106}_1 c b^{6, 105}_2 ∨ -b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ p_630 ∨ b^{6, 106}_0 c in DIMACS: 9440 -9441 9442 630 -9443 0 9440 -9441 9442 630 -9444 0 9440 -9441 9442 630 9445 0 c 1-1 --> 0 c (-b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ b^{6, 105}_0 ∧ -p_630) -> (-b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ -b^{6, 106}_0) c in CNF: c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ p_630 ∨ -b^{6, 106}_2 c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ p_630 ∨ -b^{6, 106}_1 c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ p_630 ∨ -b^{6, 106}_0 c in DIMACS: 9440 9441 -9442 630 -9443 0 9440 9441 -9442 630 -9444 0 9440 9441 -9442 630 -9445 0 c 0-1 --> -1 c (-b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ -b^{6, 105}_0 ∧ -p_630) -> ( b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ b^{6, 106}_0) c in CNF: c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ p_630 ∨ b^{6, 106}_2 c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ p_630 ∨ -b^{6, 106}_1 c b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ p_630 ∨ b^{6, 106}_0 c in DIMACS: 9440 9441 9442 630 9443 0 9440 9441 9442 630 -9444 0 9440 9441 9442 630 9445 0 c -1-1 --> -2 c ( b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ b^{6, 105}_0 ∧ -p_630) -> ( b^{6, 106}_2 ∧ b^{6, 106}_1 ∧ -b^{6, 106}_0) c in CNF: c -b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ p_630 ∨ b^{6, 106}_2 c -b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ p_630 ∨ b^{6, 106}_1 c -b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ p_630 ∨ -b^{6, 106}_0 c in DIMACS: -9440 9441 -9442 630 9443 0 -9440 9441 -9442 630 9444 0 -9440 9441 -9442 630 -9445 0 c -2-1 --> break c ( b^{6, 105}_2 ∧ b^{6, 105}_1 ∧ -b^{6, 105}_0 ∧ -p_630) -> break c in CNF: c -b^{6, 105}_2 ∨ -b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ p_630 ∨ break c in DIMACS: -9440 -9441 9442 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 105}_2 ∧ -b^{6, 105}_1 ∧ -b^{6, 105}_0 ∧ true) c in CNF: c -b^{6, 105}_2 ∨ b^{6, 105}_1 ∨ b^{6, 105}_0 ∨ false c in DIMACS: -9440 9441 9442 0 c 3 does not represent an automaton state. c -(-b^{6, 105}_2 ∧ b^{6, 105}_1 ∧ b^{6, 105}_0 ∧ true) c in CNF: c b^{6, 105}_2 ∨ -b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ false c in DIMACS: 9440 -9441 -9442 0 c -3 does not represent an automaton state. c -( b^{6, 105}_2 ∧ b^{6, 105}_1 ∧ b^{6, 105}_0 ∧ true) c in CNF: c -b^{6, 105}_2 ∨ -b^{6, 105}_1 ∨ -b^{6, 105}_0 ∨ false c in DIMACS: -9440 -9441 -9442 0 c i = 106 c -2+1 --> -1 c ( b^{6, 106}_2 ∧ b^{6, 106}_1 ∧ -b^{6, 106}_0 ∧ p_636) -> ( b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ b^{6, 107}_0) c in CNF: c -b^{6, 106}_2 ∨ -b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ -p_636 ∨ b^{6, 107}_2 c -b^{6, 106}_2 ∨ -b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ -p_636 ∨ -b^{6, 107}_1 c -b^{6, 106}_2 ∨ -b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ -p_636 ∨ b^{6, 107}_0 c in DIMACS: -9443 -9444 9445 -636 9446 0 -9443 -9444 9445 -636 -9447 0 -9443 -9444 9445 -636 9448 0 c -1+1 --> 0 c ( b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ b^{6, 106}_0 ∧ p_636) -> (-b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ -b^{6, 107}_0) c in CNF: c -b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ -p_636 ∨ -b^{6, 107}_2 c -b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ -p_636 ∨ -b^{6, 107}_1 c -b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ -p_636 ∨ -b^{6, 107}_0 c in DIMACS: -9443 9444 -9445 -636 -9446 0 -9443 9444 -9445 -636 -9447 0 -9443 9444 -9445 -636 -9448 0 c 0+1 --> 1 c (-b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ -b^{6, 106}_0 ∧ p_636) -> (-b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ b^{6, 107}_0) c in CNF: c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ -p_636 ∨ -b^{6, 107}_2 c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ -p_636 ∨ -b^{6, 107}_1 c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ -p_636 ∨ b^{6, 107}_0 c in DIMACS: 9443 9444 9445 -636 -9446 0 9443 9444 9445 -636 -9447 0 9443 9444 9445 -636 9448 0 c 1+1 --> 2 c (-b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ b^{6, 106}_0 ∧ p_636) -> (-b^{6, 107}_2 ∧ b^{6, 107}_1 ∧ -b^{6, 107}_0) c in CNF: c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ -p_636 ∨ -b^{6, 107}_2 c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ -p_636 ∨ b^{6, 107}_1 c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ -p_636 ∨ -b^{6, 107}_0 c in DIMACS: 9443 9444 -9445 -636 -9446 0 9443 9444 -9445 -636 9447 0 9443 9444 -9445 -636 -9448 0 c 2+1 --> break c (-b^{6, 106}_2 ∧ b^{6, 106}_1 ∧ -b^{6, 106}_0 ∧ p_636) -> break c in CNF: c b^{6, 106}_2 ∨ -b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ -p_636 ∨ break c in DIMACS: 9443 -9444 9445 -636 1162 0 c 2-1 --> 1 c (-b^{6, 106}_2 ∧ b^{6, 106}_1 ∧ -b^{6, 106}_0 ∧ -p_636) -> (-b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ b^{6, 107}_0) c in CNF: c b^{6, 106}_2 ∨ -b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ p_636 ∨ -b^{6, 107}_2 c b^{6, 106}_2 ∨ -b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ p_636 ∨ -b^{6, 107}_1 c b^{6, 106}_2 ∨ -b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ p_636 ∨ b^{6, 107}_0 c in DIMACS: 9443 -9444 9445 636 -9446 0 9443 -9444 9445 636 -9447 0 9443 -9444 9445 636 9448 0 c 1-1 --> 0 c (-b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ b^{6, 106}_0 ∧ -p_636) -> (-b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ -b^{6, 107}_0) c in CNF: c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ p_636 ∨ -b^{6, 107}_2 c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ p_636 ∨ -b^{6, 107}_1 c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ p_636 ∨ -b^{6, 107}_0 c in DIMACS: 9443 9444 -9445 636 -9446 0 9443 9444 -9445 636 -9447 0 9443 9444 -9445 636 -9448 0 c 0-1 --> -1 c (-b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ -b^{6, 106}_0 ∧ -p_636) -> ( b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ b^{6, 107}_0) c in CNF: c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ p_636 ∨ b^{6, 107}_2 c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ p_636 ∨ -b^{6, 107}_1 c b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ p_636 ∨ b^{6, 107}_0 c in DIMACS: 9443 9444 9445 636 9446 0 9443 9444 9445 636 -9447 0 9443 9444 9445 636 9448 0 c -1-1 --> -2 c ( b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ b^{6, 106}_0 ∧ -p_636) -> ( b^{6, 107}_2 ∧ b^{6, 107}_1 ∧ -b^{6, 107}_0) c in CNF: c -b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ p_636 ∨ b^{6, 107}_2 c -b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ p_636 ∨ b^{6, 107}_1 c -b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ p_636 ∨ -b^{6, 107}_0 c in DIMACS: -9443 9444 -9445 636 9446 0 -9443 9444 -9445 636 9447 0 -9443 9444 -9445 636 -9448 0 c -2-1 --> break c ( b^{6, 106}_2 ∧ b^{6, 106}_1 ∧ -b^{6, 106}_0 ∧ -p_636) -> break c in CNF: c -b^{6, 106}_2 ∨ -b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ p_636 ∨ break c in DIMACS: -9443 -9444 9445 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 106}_2 ∧ -b^{6, 106}_1 ∧ -b^{6, 106}_0 ∧ true) c in CNF: c -b^{6, 106}_2 ∨ b^{6, 106}_1 ∨ b^{6, 106}_0 ∨ false c in DIMACS: -9443 9444 9445 0 c 3 does not represent an automaton state. c -(-b^{6, 106}_2 ∧ b^{6, 106}_1 ∧ b^{6, 106}_0 ∧ true) c in CNF: c b^{6, 106}_2 ∨ -b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ false c in DIMACS: 9443 -9444 -9445 0 c -3 does not represent an automaton state. c -( b^{6, 106}_2 ∧ b^{6, 106}_1 ∧ b^{6, 106}_0 ∧ true) c in CNF: c -b^{6, 106}_2 ∨ -b^{6, 106}_1 ∨ -b^{6, 106}_0 ∨ false c in DIMACS: -9443 -9444 -9445 0 c i = 107 c -2+1 --> -1 c ( b^{6, 107}_2 ∧ b^{6, 107}_1 ∧ -b^{6, 107}_0 ∧ p_642) -> ( b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ b^{6, 108}_0) c in CNF: c -b^{6, 107}_2 ∨ -b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ -p_642 ∨ b^{6, 108}_2 c -b^{6, 107}_2 ∨ -b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ -p_642 ∨ -b^{6, 108}_1 c -b^{6, 107}_2 ∨ -b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ -p_642 ∨ b^{6, 108}_0 c in DIMACS: -9446 -9447 9448 -642 9449 0 -9446 -9447 9448 -642 -9450 0 -9446 -9447 9448 -642 9451 0 c -1+1 --> 0 c ( b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ b^{6, 107}_0 ∧ p_642) -> (-b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ -b^{6, 108}_0) c in CNF: c -b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ -p_642 ∨ -b^{6, 108}_2 c -b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ -p_642 ∨ -b^{6, 108}_1 c -b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ -p_642 ∨ -b^{6, 108}_0 c in DIMACS: -9446 9447 -9448 -642 -9449 0 -9446 9447 -9448 -642 -9450 0 -9446 9447 -9448 -642 -9451 0 c 0+1 --> 1 c (-b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ -b^{6, 107}_0 ∧ p_642) -> (-b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ b^{6, 108}_0) c in CNF: c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ -p_642 ∨ -b^{6, 108}_2 c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ -p_642 ∨ -b^{6, 108}_1 c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ -p_642 ∨ b^{6, 108}_0 c in DIMACS: 9446 9447 9448 -642 -9449 0 9446 9447 9448 -642 -9450 0 9446 9447 9448 -642 9451 0 c 1+1 --> 2 c (-b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ b^{6, 107}_0 ∧ p_642) -> (-b^{6, 108}_2 ∧ b^{6, 108}_1 ∧ -b^{6, 108}_0) c in CNF: c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ -p_642 ∨ -b^{6, 108}_2 c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ -p_642 ∨ b^{6, 108}_1 c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ -p_642 ∨ -b^{6, 108}_0 c in DIMACS: 9446 9447 -9448 -642 -9449 0 9446 9447 -9448 -642 9450 0 9446 9447 -9448 -642 -9451 0 c 2+1 --> break c (-b^{6, 107}_2 ∧ b^{6, 107}_1 ∧ -b^{6, 107}_0 ∧ p_642) -> break c in CNF: c b^{6, 107}_2 ∨ -b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ -p_642 ∨ break c in DIMACS: 9446 -9447 9448 -642 1162 0 c 2-1 --> 1 c (-b^{6, 107}_2 ∧ b^{6, 107}_1 ∧ -b^{6, 107}_0 ∧ -p_642) -> (-b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ b^{6, 108}_0) c in CNF: c b^{6, 107}_2 ∨ -b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ p_642 ∨ -b^{6, 108}_2 c b^{6, 107}_2 ∨ -b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ p_642 ∨ -b^{6, 108}_1 c b^{6, 107}_2 ∨ -b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ p_642 ∨ b^{6, 108}_0 c in DIMACS: 9446 -9447 9448 642 -9449 0 9446 -9447 9448 642 -9450 0 9446 -9447 9448 642 9451 0 c 1-1 --> 0 c (-b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ b^{6, 107}_0 ∧ -p_642) -> (-b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ -b^{6, 108}_0) c in CNF: c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ p_642 ∨ -b^{6, 108}_2 c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ p_642 ∨ -b^{6, 108}_1 c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ p_642 ∨ -b^{6, 108}_0 c in DIMACS: 9446 9447 -9448 642 -9449 0 9446 9447 -9448 642 -9450 0 9446 9447 -9448 642 -9451 0 c 0-1 --> -1 c (-b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ -b^{6, 107}_0 ∧ -p_642) -> ( b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ b^{6, 108}_0) c in CNF: c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ p_642 ∨ b^{6, 108}_2 c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ p_642 ∨ -b^{6, 108}_1 c b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ p_642 ∨ b^{6, 108}_0 c in DIMACS: 9446 9447 9448 642 9449 0 9446 9447 9448 642 -9450 0 9446 9447 9448 642 9451 0 c -1-1 --> -2 c ( b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ b^{6, 107}_0 ∧ -p_642) -> ( b^{6, 108}_2 ∧ b^{6, 108}_1 ∧ -b^{6, 108}_0) c in CNF: c -b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ p_642 ∨ b^{6, 108}_2 c -b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ p_642 ∨ b^{6, 108}_1 c -b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ p_642 ∨ -b^{6, 108}_0 c in DIMACS: -9446 9447 -9448 642 9449 0 -9446 9447 -9448 642 9450 0 -9446 9447 -9448 642 -9451 0 c -2-1 --> break c ( b^{6, 107}_2 ∧ b^{6, 107}_1 ∧ -b^{6, 107}_0 ∧ -p_642) -> break c in CNF: c -b^{6, 107}_2 ∨ -b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ p_642 ∨ break c in DIMACS: -9446 -9447 9448 642 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 107}_2 ∧ -b^{6, 107}_1 ∧ -b^{6, 107}_0 ∧ true) c in CNF: c -b^{6, 107}_2 ∨ b^{6, 107}_1 ∨ b^{6, 107}_0 ∨ false c in DIMACS: -9446 9447 9448 0 c 3 does not represent an automaton state. c -(-b^{6, 107}_2 ∧ b^{6, 107}_1 ∧ b^{6, 107}_0 ∧ true) c in CNF: c b^{6, 107}_2 ∨ -b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ false c in DIMACS: 9446 -9447 -9448 0 c -3 does not represent an automaton state. c -( b^{6, 107}_2 ∧ b^{6, 107}_1 ∧ b^{6, 107}_0 ∧ true) c in CNF: c -b^{6, 107}_2 ∨ -b^{6, 107}_1 ∨ -b^{6, 107}_0 ∨ false c in DIMACS: -9446 -9447 -9448 0 c i = 108 c -2+1 --> -1 c ( b^{6, 108}_2 ∧ b^{6, 108}_1 ∧ -b^{6, 108}_0 ∧ p_648) -> ( b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ b^{6, 109}_0) c in CNF: c -b^{6, 108}_2 ∨ -b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ -p_648 ∨ b^{6, 109}_2 c -b^{6, 108}_2 ∨ -b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ -p_648 ∨ -b^{6, 109}_1 c -b^{6, 108}_2 ∨ -b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ -p_648 ∨ b^{6, 109}_0 c in DIMACS: -9449 -9450 9451 -648 9452 0 -9449 -9450 9451 -648 -9453 0 -9449 -9450 9451 -648 9454 0 c -1+1 --> 0 c ( b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ b^{6, 108}_0 ∧ p_648) -> (-b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ -b^{6, 109}_0) c in CNF: c -b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ -p_648 ∨ -b^{6, 109}_2 c -b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ -p_648 ∨ -b^{6, 109}_1 c -b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ -p_648 ∨ -b^{6, 109}_0 c in DIMACS: -9449 9450 -9451 -648 -9452 0 -9449 9450 -9451 -648 -9453 0 -9449 9450 -9451 -648 -9454 0 c 0+1 --> 1 c (-b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ -b^{6, 108}_0 ∧ p_648) -> (-b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ b^{6, 109}_0) c in CNF: c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ -p_648 ∨ -b^{6, 109}_2 c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ -p_648 ∨ -b^{6, 109}_1 c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ -p_648 ∨ b^{6, 109}_0 c in DIMACS: 9449 9450 9451 -648 -9452 0 9449 9450 9451 -648 -9453 0 9449 9450 9451 -648 9454 0 c 1+1 --> 2 c (-b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ b^{6, 108}_0 ∧ p_648) -> (-b^{6, 109}_2 ∧ b^{6, 109}_1 ∧ -b^{6, 109}_0) c in CNF: c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ -p_648 ∨ -b^{6, 109}_2 c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ -p_648 ∨ b^{6, 109}_1 c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ -p_648 ∨ -b^{6, 109}_0 c in DIMACS: 9449 9450 -9451 -648 -9452 0 9449 9450 -9451 -648 9453 0 9449 9450 -9451 -648 -9454 0 c 2+1 --> break c (-b^{6, 108}_2 ∧ b^{6, 108}_1 ∧ -b^{6, 108}_0 ∧ p_648) -> break c in CNF: c b^{6, 108}_2 ∨ -b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ -p_648 ∨ break c in DIMACS: 9449 -9450 9451 -648 1162 0 c 2-1 --> 1 c (-b^{6, 108}_2 ∧ b^{6, 108}_1 ∧ -b^{6, 108}_0 ∧ -p_648) -> (-b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ b^{6, 109}_0) c in CNF: c b^{6, 108}_2 ∨ -b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ p_648 ∨ -b^{6, 109}_2 c b^{6, 108}_2 ∨ -b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ p_648 ∨ -b^{6, 109}_1 c b^{6, 108}_2 ∨ -b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ p_648 ∨ b^{6, 109}_0 c in DIMACS: 9449 -9450 9451 648 -9452 0 9449 -9450 9451 648 -9453 0 9449 -9450 9451 648 9454 0 c 1-1 --> 0 c (-b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ b^{6, 108}_0 ∧ -p_648) -> (-b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ -b^{6, 109}_0) c in CNF: c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ p_648 ∨ -b^{6, 109}_2 c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ p_648 ∨ -b^{6, 109}_1 c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ p_648 ∨ -b^{6, 109}_0 c in DIMACS: 9449 9450 -9451 648 -9452 0 9449 9450 -9451 648 -9453 0 9449 9450 -9451 648 -9454 0 c 0-1 --> -1 c (-b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ -b^{6, 108}_0 ∧ -p_648) -> ( b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ b^{6, 109}_0) c in CNF: c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ p_648 ∨ b^{6, 109}_2 c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ p_648 ∨ -b^{6, 109}_1 c b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ p_648 ∨ b^{6, 109}_0 c in DIMACS: 9449 9450 9451 648 9452 0 9449 9450 9451 648 -9453 0 9449 9450 9451 648 9454 0 c -1-1 --> -2 c ( b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ b^{6, 108}_0 ∧ -p_648) -> ( b^{6, 109}_2 ∧ b^{6, 109}_1 ∧ -b^{6, 109}_0) c in CNF: c -b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ p_648 ∨ b^{6, 109}_2 c -b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ p_648 ∨ b^{6, 109}_1 c -b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ p_648 ∨ -b^{6, 109}_0 c in DIMACS: -9449 9450 -9451 648 9452 0 -9449 9450 -9451 648 9453 0 -9449 9450 -9451 648 -9454 0 c -2-1 --> break c ( b^{6, 108}_2 ∧ b^{6, 108}_1 ∧ -b^{6, 108}_0 ∧ -p_648) -> break c in CNF: c -b^{6, 108}_2 ∨ -b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ p_648 ∨ break c in DIMACS: -9449 -9450 9451 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 108}_2 ∧ -b^{6, 108}_1 ∧ -b^{6, 108}_0 ∧ true) c in CNF: c -b^{6, 108}_2 ∨ b^{6, 108}_1 ∨ b^{6, 108}_0 ∨ false c in DIMACS: -9449 9450 9451 0 c 3 does not represent an automaton state. c -(-b^{6, 108}_2 ∧ b^{6, 108}_1 ∧ b^{6, 108}_0 ∧ true) c in CNF: c b^{6, 108}_2 ∨ -b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ false c in DIMACS: 9449 -9450 -9451 0 c -3 does not represent an automaton state. c -( b^{6, 108}_2 ∧ b^{6, 108}_1 ∧ b^{6, 108}_0 ∧ true) c in CNF: c -b^{6, 108}_2 ∨ -b^{6, 108}_1 ∨ -b^{6, 108}_0 ∨ false c in DIMACS: -9449 -9450 -9451 0 c i = 109 c -2+1 --> -1 c ( b^{6, 109}_2 ∧ b^{6, 109}_1 ∧ -b^{6, 109}_0 ∧ p_654) -> ( b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ b^{6, 110}_0) c in CNF: c -b^{6, 109}_2 ∨ -b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ -p_654 ∨ b^{6, 110}_2 c -b^{6, 109}_2 ∨ -b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ -p_654 ∨ -b^{6, 110}_1 c -b^{6, 109}_2 ∨ -b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ -p_654 ∨ b^{6, 110}_0 c in DIMACS: -9452 -9453 9454 -654 9455 0 -9452 -9453 9454 -654 -9456 0 -9452 -9453 9454 -654 9457 0 c -1+1 --> 0 c ( b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ b^{6, 109}_0 ∧ p_654) -> (-b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ -b^{6, 110}_0) c in CNF: c -b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ -p_654 ∨ -b^{6, 110}_2 c -b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ -p_654 ∨ -b^{6, 110}_1 c -b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ -p_654 ∨ -b^{6, 110}_0 c in DIMACS: -9452 9453 -9454 -654 -9455 0 -9452 9453 -9454 -654 -9456 0 -9452 9453 -9454 -654 -9457 0 c 0+1 --> 1 c (-b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ -b^{6, 109}_0 ∧ p_654) -> (-b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ b^{6, 110}_0) c in CNF: c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ -p_654 ∨ -b^{6, 110}_2 c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ -p_654 ∨ -b^{6, 110}_1 c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ -p_654 ∨ b^{6, 110}_0 c in DIMACS: 9452 9453 9454 -654 -9455 0 9452 9453 9454 -654 -9456 0 9452 9453 9454 -654 9457 0 c 1+1 --> 2 c (-b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ b^{6, 109}_0 ∧ p_654) -> (-b^{6, 110}_2 ∧ b^{6, 110}_1 ∧ -b^{6, 110}_0) c in CNF: c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ -p_654 ∨ -b^{6, 110}_2 c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ -p_654 ∨ b^{6, 110}_1 c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ -p_654 ∨ -b^{6, 110}_0 c in DIMACS: 9452 9453 -9454 -654 -9455 0 9452 9453 -9454 -654 9456 0 9452 9453 -9454 -654 -9457 0 c 2+1 --> break c (-b^{6, 109}_2 ∧ b^{6, 109}_1 ∧ -b^{6, 109}_0 ∧ p_654) -> break c in CNF: c b^{6, 109}_2 ∨ -b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ -p_654 ∨ break c in DIMACS: 9452 -9453 9454 -654 1162 0 c 2-1 --> 1 c (-b^{6, 109}_2 ∧ b^{6, 109}_1 ∧ -b^{6, 109}_0 ∧ -p_654) -> (-b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ b^{6, 110}_0) c in CNF: c b^{6, 109}_2 ∨ -b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ p_654 ∨ -b^{6, 110}_2 c b^{6, 109}_2 ∨ -b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ p_654 ∨ -b^{6, 110}_1 c b^{6, 109}_2 ∨ -b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ p_654 ∨ b^{6, 110}_0 c in DIMACS: 9452 -9453 9454 654 -9455 0 9452 -9453 9454 654 -9456 0 9452 -9453 9454 654 9457 0 c 1-1 --> 0 c (-b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ b^{6, 109}_0 ∧ -p_654) -> (-b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ -b^{6, 110}_0) c in CNF: c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ p_654 ∨ -b^{6, 110}_2 c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ p_654 ∨ -b^{6, 110}_1 c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ p_654 ∨ -b^{6, 110}_0 c in DIMACS: 9452 9453 -9454 654 -9455 0 9452 9453 -9454 654 -9456 0 9452 9453 -9454 654 -9457 0 c 0-1 --> -1 c (-b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ -b^{6, 109}_0 ∧ -p_654) -> ( b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ b^{6, 110}_0) c in CNF: c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ p_654 ∨ b^{6, 110}_2 c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ p_654 ∨ -b^{6, 110}_1 c b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ p_654 ∨ b^{6, 110}_0 c in DIMACS: 9452 9453 9454 654 9455 0 9452 9453 9454 654 -9456 0 9452 9453 9454 654 9457 0 c -1-1 --> -2 c ( b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ b^{6, 109}_0 ∧ -p_654) -> ( b^{6, 110}_2 ∧ b^{6, 110}_1 ∧ -b^{6, 110}_0) c in CNF: c -b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ p_654 ∨ b^{6, 110}_2 c -b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ p_654 ∨ b^{6, 110}_1 c -b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ p_654 ∨ -b^{6, 110}_0 c in DIMACS: -9452 9453 -9454 654 9455 0 -9452 9453 -9454 654 9456 0 -9452 9453 -9454 654 -9457 0 c -2-1 --> break c ( b^{6, 109}_2 ∧ b^{6, 109}_1 ∧ -b^{6, 109}_0 ∧ -p_654) -> break c in CNF: c -b^{6, 109}_2 ∨ -b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ p_654 ∨ break c in DIMACS: -9452 -9453 9454 654 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 109}_2 ∧ -b^{6, 109}_1 ∧ -b^{6, 109}_0 ∧ true) c in CNF: c -b^{6, 109}_2 ∨ b^{6, 109}_1 ∨ b^{6, 109}_0 ∨ false c in DIMACS: -9452 9453 9454 0 c 3 does not represent an automaton state. c -(-b^{6, 109}_2 ∧ b^{6, 109}_1 ∧ b^{6, 109}_0 ∧ true) c in CNF: c b^{6, 109}_2 ∨ -b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ false c in DIMACS: 9452 -9453 -9454 0 c -3 does not represent an automaton state. c -( b^{6, 109}_2 ∧ b^{6, 109}_1 ∧ b^{6, 109}_0 ∧ true) c in CNF: c -b^{6, 109}_2 ∨ -b^{6, 109}_1 ∨ -b^{6, 109}_0 ∨ false c in DIMACS: -9452 -9453 -9454 0 c i = 110 c -2+1 --> -1 c ( b^{6, 110}_2 ∧ b^{6, 110}_1 ∧ -b^{6, 110}_0 ∧ p_660) -> ( b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ b^{6, 111}_0) c in CNF: c -b^{6, 110}_2 ∨ -b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ -p_660 ∨ b^{6, 111}_2 c -b^{6, 110}_2 ∨ -b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ -p_660 ∨ -b^{6, 111}_1 c -b^{6, 110}_2 ∨ -b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ -p_660 ∨ b^{6, 111}_0 c in DIMACS: -9455 -9456 9457 -660 9458 0 -9455 -9456 9457 -660 -9459 0 -9455 -9456 9457 -660 9460 0 c -1+1 --> 0 c ( b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ b^{6, 110}_0 ∧ p_660) -> (-b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ -b^{6, 111}_0) c in CNF: c -b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ -p_660 ∨ -b^{6, 111}_2 c -b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ -p_660 ∨ -b^{6, 111}_1 c -b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ -p_660 ∨ -b^{6, 111}_0 c in DIMACS: -9455 9456 -9457 -660 -9458 0 -9455 9456 -9457 -660 -9459 0 -9455 9456 -9457 -660 -9460 0 c 0+1 --> 1 c (-b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ -b^{6, 110}_0 ∧ p_660) -> (-b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ b^{6, 111}_0) c in CNF: c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ -p_660 ∨ -b^{6, 111}_2 c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ -p_660 ∨ -b^{6, 111}_1 c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ -p_660 ∨ b^{6, 111}_0 c in DIMACS: 9455 9456 9457 -660 -9458 0 9455 9456 9457 -660 -9459 0 9455 9456 9457 -660 9460 0 c 1+1 --> 2 c (-b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ b^{6, 110}_0 ∧ p_660) -> (-b^{6, 111}_2 ∧ b^{6, 111}_1 ∧ -b^{6, 111}_0) c in CNF: c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ -p_660 ∨ -b^{6, 111}_2 c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ -p_660 ∨ b^{6, 111}_1 c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ -p_660 ∨ -b^{6, 111}_0 c in DIMACS: 9455 9456 -9457 -660 -9458 0 9455 9456 -9457 -660 9459 0 9455 9456 -9457 -660 -9460 0 c 2+1 --> break c (-b^{6, 110}_2 ∧ b^{6, 110}_1 ∧ -b^{6, 110}_0 ∧ p_660) -> break c in CNF: c b^{6, 110}_2 ∨ -b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ -p_660 ∨ break c in DIMACS: 9455 -9456 9457 -660 1162 0 c 2-1 --> 1 c (-b^{6, 110}_2 ∧ b^{6, 110}_1 ∧ -b^{6, 110}_0 ∧ -p_660) -> (-b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ b^{6, 111}_0) c in CNF: c b^{6, 110}_2 ∨ -b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ p_660 ∨ -b^{6, 111}_2 c b^{6, 110}_2 ∨ -b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ p_660 ∨ -b^{6, 111}_1 c b^{6, 110}_2 ∨ -b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ p_660 ∨ b^{6, 111}_0 c in DIMACS: 9455 -9456 9457 660 -9458 0 9455 -9456 9457 660 -9459 0 9455 -9456 9457 660 9460 0 c 1-1 --> 0 c (-b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ b^{6, 110}_0 ∧ -p_660) -> (-b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ -b^{6, 111}_0) c in CNF: c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ p_660 ∨ -b^{6, 111}_2 c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ p_660 ∨ -b^{6, 111}_1 c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ p_660 ∨ -b^{6, 111}_0 c in DIMACS: 9455 9456 -9457 660 -9458 0 9455 9456 -9457 660 -9459 0 9455 9456 -9457 660 -9460 0 c 0-1 --> -1 c (-b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ -b^{6, 110}_0 ∧ -p_660) -> ( b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ b^{6, 111}_0) c in CNF: c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ p_660 ∨ b^{6, 111}_2 c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ p_660 ∨ -b^{6, 111}_1 c b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ p_660 ∨ b^{6, 111}_0 c in DIMACS: 9455 9456 9457 660 9458 0 9455 9456 9457 660 -9459 0 9455 9456 9457 660 9460 0 c -1-1 --> -2 c ( b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ b^{6, 110}_0 ∧ -p_660) -> ( b^{6, 111}_2 ∧ b^{6, 111}_1 ∧ -b^{6, 111}_0) c in CNF: c -b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ p_660 ∨ b^{6, 111}_2 c -b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ p_660 ∨ b^{6, 111}_1 c -b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ p_660 ∨ -b^{6, 111}_0 c in DIMACS: -9455 9456 -9457 660 9458 0 -9455 9456 -9457 660 9459 0 -9455 9456 -9457 660 -9460 0 c -2-1 --> break c ( b^{6, 110}_2 ∧ b^{6, 110}_1 ∧ -b^{6, 110}_0 ∧ -p_660) -> break c in CNF: c -b^{6, 110}_2 ∨ -b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ p_660 ∨ break c in DIMACS: -9455 -9456 9457 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 110}_2 ∧ -b^{6, 110}_1 ∧ -b^{6, 110}_0 ∧ true) c in CNF: c -b^{6, 110}_2 ∨ b^{6, 110}_1 ∨ b^{6, 110}_0 ∨ false c in DIMACS: -9455 9456 9457 0 c 3 does not represent an automaton state. c -(-b^{6, 110}_2 ∧ b^{6, 110}_1 ∧ b^{6, 110}_0 ∧ true) c in CNF: c b^{6, 110}_2 ∨ -b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ false c in DIMACS: 9455 -9456 -9457 0 c -3 does not represent an automaton state. c -( b^{6, 110}_2 ∧ b^{6, 110}_1 ∧ b^{6, 110}_0 ∧ true) c in CNF: c -b^{6, 110}_2 ∨ -b^{6, 110}_1 ∨ -b^{6, 110}_0 ∨ false c in DIMACS: -9455 -9456 -9457 0 c i = 111 c -2+1 --> -1 c ( b^{6, 111}_2 ∧ b^{6, 111}_1 ∧ -b^{6, 111}_0 ∧ p_666) -> ( b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ b^{6, 112}_0) c in CNF: c -b^{6, 111}_2 ∨ -b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ -p_666 ∨ b^{6, 112}_2 c -b^{6, 111}_2 ∨ -b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ -p_666 ∨ -b^{6, 112}_1 c -b^{6, 111}_2 ∨ -b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ -p_666 ∨ b^{6, 112}_0 c in DIMACS: -9458 -9459 9460 -666 9461 0 -9458 -9459 9460 -666 -9462 0 -9458 -9459 9460 -666 9463 0 c -1+1 --> 0 c ( b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ b^{6, 111}_0 ∧ p_666) -> (-b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ -b^{6, 112}_0) c in CNF: c -b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ -p_666 ∨ -b^{6, 112}_2 c -b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ -p_666 ∨ -b^{6, 112}_1 c -b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ -p_666 ∨ -b^{6, 112}_0 c in DIMACS: -9458 9459 -9460 -666 -9461 0 -9458 9459 -9460 -666 -9462 0 -9458 9459 -9460 -666 -9463 0 c 0+1 --> 1 c (-b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ -b^{6, 111}_0 ∧ p_666) -> (-b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ b^{6, 112}_0) c in CNF: c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ -p_666 ∨ -b^{6, 112}_2 c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ -p_666 ∨ -b^{6, 112}_1 c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ -p_666 ∨ b^{6, 112}_0 c in DIMACS: 9458 9459 9460 -666 -9461 0 9458 9459 9460 -666 -9462 0 9458 9459 9460 -666 9463 0 c 1+1 --> 2 c (-b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ b^{6, 111}_0 ∧ p_666) -> (-b^{6, 112}_2 ∧ b^{6, 112}_1 ∧ -b^{6, 112}_0) c in CNF: c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ -p_666 ∨ -b^{6, 112}_2 c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ -p_666 ∨ b^{6, 112}_1 c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ -p_666 ∨ -b^{6, 112}_0 c in DIMACS: 9458 9459 -9460 -666 -9461 0 9458 9459 -9460 -666 9462 0 9458 9459 -9460 -666 -9463 0 c 2+1 --> break c (-b^{6, 111}_2 ∧ b^{6, 111}_1 ∧ -b^{6, 111}_0 ∧ p_666) -> break c in CNF: c b^{6, 111}_2 ∨ -b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ -p_666 ∨ break c in DIMACS: 9458 -9459 9460 -666 1162 0 c 2-1 --> 1 c (-b^{6, 111}_2 ∧ b^{6, 111}_1 ∧ -b^{6, 111}_0 ∧ -p_666) -> (-b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ b^{6, 112}_0) c in CNF: c b^{6, 111}_2 ∨ -b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ p_666 ∨ -b^{6, 112}_2 c b^{6, 111}_2 ∨ -b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ p_666 ∨ -b^{6, 112}_1 c b^{6, 111}_2 ∨ -b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ p_666 ∨ b^{6, 112}_0 c in DIMACS: 9458 -9459 9460 666 -9461 0 9458 -9459 9460 666 -9462 0 9458 -9459 9460 666 9463 0 c 1-1 --> 0 c (-b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ b^{6, 111}_0 ∧ -p_666) -> (-b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ -b^{6, 112}_0) c in CNF: c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ p_666 ∨ -b^{6, 112}_2 c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ p_666 ∨ -b^{6, 112}_1 c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ p_666 ∨ -b^{6, 112}_0 c in DIMACS: 9458 9459 -9460 666 -9461 0 9458 9459 -9460 666 -9462 0 9458 9459 -9460 666 -9463 0 c 0-1 --> -1 c (-b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ -b^{6, 111}_0 ∧ -p_666) -> ( b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ b^{6, 112}_0) c in CNF: c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ p_666 ∨ b^{6, 112}_2 c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ p_666 ∨ -b^{6, 112}_1 c b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ p_666 ∨ b^{6, 112}_0 c in DIMACS: 9458 9459 9460 666 9461 0 9458 9459 9460 666 -9462 0 9458 9459 9460 666 9463 0 c -1-1 --> -2 c ( b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ b^{6, 111}_0 ∧ -p_666) -> ( b^{6, 112}_2 ∧ b^{6, 112}_1 ∧ -b^{6, 112}_0) c in CNF: c -b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ p_666 ∨ b^{6, 112}_2 c -b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ p_666 ∨ b^{6, 112}_1 c -b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ p_666 ∨ -b^{6, 112}_0 c in DIMACS: -9458 9459 -9460 666 9461 0 -9458 9459 -9460 666 9462 0 -9458 9459 -9460 666 -9463 0 c -2-1 --> break c ( b^{6, 111}_2 ∧ b^{6, 111}_1 ∧ -b^{6, 111}_0 ∧ -p_666) -> break c in CNF: c -b^{6, 111}_2 ∨ -b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ p_666 ∨ break c in DIMACS: -9458 -9459 9460 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 111}_2 ∧ -b^{6, 111}_1 ∧ -b^{6, 111}_0 ∧ true) c in CNF: c -b^{6, 111}_2 ∨ b^{6, 111}_1 ∨ b^{6, 111}_0 ∨ false c in DIMACS: -9458 9459 9460 0 c 3 does not represent an automaton state. c -(-b^{6, 111}_2 ∧ b^{6, 111}_1 ∧ b^{6, 111}_0 ∧ true) c in CNF: c b^{6, 111}_2 ∨ -b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ false c in DIMACS: 9458 -9459 -9460 0 c -3 does not represent an automaton state. c -( b^{6, 111}_2 ∧ b^{6, 111}_1 ∧ b^{6, 111}_0 ∧ true) c in CNF: c -b^{6, 111}_2 ∨ -b^{6, 111}_1 ∨ -b^{6, 111}_0 ∨ false c in DIMACS: -9458 -9459 -9460 0 c i = 112 c -2+1 --> -1 c ( b^{6, 112}_2 ∧ b^{6, 112}_1 ∧ -b^{6, 112}_0 ∧ p_672) -> ( b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ b^{6, 113}_0) c in CNF: c -b^{6, 112}_2 ∨ -b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ -p_672 ∨ b^{6, 113}_2 c -b^{6, 112}_2 ∨ -b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ -p_672 ∨ -b^{6, 113}_1 c -b^{6, 112}_2 ∨ -b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ -p_672 ∨ b^{6, 113}_0 c in DIMACS: -9461 -9462 9463 -672 9464 0 -9461 -9462 9463 -672 -9465 0 -9461 -9462 9463 -672 9466 0 c -1+1 --> 0 c ( b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ b^{6, 112}_0 ∧ p_672) -> (-b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ -b^{6, 113}_0) c in CNF: c -b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ -p_672 ∨ -b^{6, 113}_2 c -b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ -p_672 ∨ -b^{6, 113}_1 c -b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ -p_672 ∨ -b^{6, 113}_0 c in DIMACS: -9461 9462 -9463 -672 -9464 0 -9461 9462 -9463 -672 -9465 0 -9461 9462 -9463 -672 -9466 0 c 0+1 --> 1 c (-b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ -b^{6, 112}_0 ∧ p_672) -> (-b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ b^{6, 113}_0) c in CNF: c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ -p_672 ∨ -b^{6, 113}_2 c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ -p_672 ∨ -b^{6, 113}_1 c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ -p_672 ∨ b^{6, 113}_0 c in DIMACS: 9461 9462 9463 -672 -9464 0 9461 9462 9463 -672 -9465 0 9461 9462 9463 -672 9466 0 c 1+1 --> 2 c (-b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ b^{6, 112}_0 ∧ p_672) -> (-b^{6, 113}_2 ∧ b^{6, 113}_1 ∧ -b^{6, 113}_0) c in CNF: c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ -p_672 ∨ -b^{6, 113}_2 c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ -p_672 ∨ b^{6, 113}_1 c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ -p_672 ∨ -b^{6, 113}_0 c in DIMACS: 9461 9462 -9463 -672 -9464 0 9461 9462 -9463 -672 9465 0 9461 9462 -9463 -672 -9466 0 c 2+1 --> break c (-b^{6, 112}_2 ∧ b^{6, 112}_1 ∧ -b^{6, 112}_0 ∧ p_672) -> break c in CNF: c b^{6, 112}_2 ∨ -b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ -p_672 ∨ break c in DIMACS: 9461 -9462 9463 -672 1162 0 c 2-1 --> 1 c (-b^{6, 112}_2 ∧ b^{6, 112}_1 ∧ -b^{6, 112}_0 ∧ -p_672) -> (-b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ b^{6, 113}_0) c in CNF: c b^{6, 112}_2 ∨ -b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ p_672 ∨ -b^{6, 113}_2 c b^{6, 112}_2 ∨ -b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ p_672 ∨ -b^{6, 113}_1 c b^{6, 112}_2 ∨ -b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ p_672 ∨ b^{6, 113}_0 c in DIMACS: 9461 -9462 9463 672 -9464 0 9461 -9462 9463 672 -9465 0 9461 -9462 9463 672 9466 0 c 1-1 --> 0 c (-b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ b^{6, 112}_0 ∧ -p_672) -> (-b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ -b^{6, 113}_0) c in CNF: c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ p_672 ∨ -b^{6, 113}_2 c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ p_672 ∨ -b^{6, 113}_1 c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ p_672 ∨ -b^{6, 113}_0 c in DIMACS: 9461 9462 -9463 672 -9464 0 9461 9462 -9463 672 -9465 0 9461 9462 -9463 672 -9466 0 c 0-1 --> -1 c (-b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ -b^{6, 112}_0 ∧ -p_672) -> ( b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ b^{6, 113}_0) c in CNF: c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ p_672 ∨ b^{6, 113}_2 c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ p_672 ∨ -b^{6, 113}_1 c b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ p_672 ∨ b^{6, 113}_0 c in DIMACS: 9461 9462 9463 672 9464 0 9461 9462 9463 672 -9465 0 9461 9462 9463 672 9466 0 c -1-1 --> -2 c ( b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ b^{6, 112}_0 ∧ -p_672) -> ( b^{6, 113}_2 ∧ b^{6, 113}_1 ∧ -b^{6, 113}_0) c in CNF: c -b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ p_672 ∨ b^{6, 113}_2 c -b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ p_672 ∨ b^{6, 113}_1 c -b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ p_672 ∨ -b^{6, 113}_0 c in DIMACS: -9461 9462 -9463 672 9464 0 -9461 9462 -9463 672 9465 0 -9461 9462 -9463 672 -9466 0 c -2-1 --> break c ( b^{6, 112}_2 ∧ b^{6, 112}_1 ∧ -b^{6, 112}_0 ∧ -p_672) -> break c in CNF: c -b^{6, 112}_2 ∨ -b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ p_672 ∨ break c in DIMACS: -9461 -9462 9463 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 112}_2 ∧ -b^{6, 112}_1 ∧ -b^{6, 112}_0 ∧ true) c in CNF: c -b^{6, 112}_2 ∨ b^{6, 112}_1 ∨ b^{6, 112}_0 ∨ false c in DIMACS: -9461 9462 9463 0 c 3 does not represent an automaton state. c -(-b^{6, 112}_2 ∧ b^{6, 112}_1 ∧ b^{6, 112}_0 ∧ true) c in CNF: c b^{6, 112}_2 ∨ -b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ false c in DIMACS: 9461 -9462 -9463 0 c -3 does not represent an automaton state. c -( b^{6, 112}_2 ∧ b^{6, 112}_1 ∧ b^{6, 112}_0 ∧ true) c in CNF: c -b^{6, 112}_2 ∨ -b^{6, 112}_1 ∨ -b^{6, 112}_0 ∨ false c in DIMACS: -9461 -9462 -9463 0 c i = 113 c -2+1 --> -1 c ( b^{6, 113}_2 ∧ b^{6, 113}_1 ∧ -b^{6, 113}_0 ∧ p_678) -> ( b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ b^{6, 114}_0) c in CNF: c -b^{6, 113}_2 ∨ -b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ -p_678 ∨ b^{6, 114}_2 c -b^{6, 113}_2 ∨ -b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ -p_678 ∨ -b^{6, 114}_1 c -b^{6, 113}_2 ∨ -b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ -p_678 ∨ b^{6, 114}_0 c in DIMACS: -9464 -9465 9466 -678 9467 0 -9464 -9465 9466 -678 -9468 0 -9464 -9465 9466 -678 9469 0 c -1+1 --> 0 c ( b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ b^{6, 113}_0 ∧ p_678) -> (-b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ -b^{6, 114}_0) c in CNF: c -b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ -p_678 ∨ -b^{6, 114}_2 c -b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ -p_678 ∨ -b^{6, 114}_1 c -b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ -p_678 ∨ -b^{6, 114}_0 c in DIMACS: -9464 9465 -9466 -678 -9467 0 -9464 9465 -9466 -678 -9468 0 -9464 9465 -9466 -678 -9469 0 c 0+1 --> 1 c (-b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ -b^{6, 113}_0 ∧ p_678) -> (-b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ b^{6, 114}_0) c in CNF: c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ -p_678 ∨ -b^{6, 114}_2 c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ -p_678 ∨ -b^{6, 114}_1 c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ -p_678 ∨ b^{6, 114}_0 c in DIMACS: 9464 9465 9466 -678 -9467 0 9464 9465 9466 -678 -9468 0 9464 9465 9466 -678 9469 0 c 1+1 --> 2 c (-b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ b^{6, 113}_0 ∧ p_678) -> (-b^{6, 114}_2 ∧ b^{6, 114}_1 ∧ -b^{6, 114}_0) c in CNF: c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ -p_678 ∨ -b^{6, 114}_2 c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ -p_678 ∨ b^{6, 114}_1 c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ -p_678 ∨ -b^{6, 114}_0 c in DIMACS: 9464 9465 -9466 -678 -9467 0 9464 9465 -9466 -678 9468 0 9464 9465 -9466 -678 -9469 0 c 2+1 --> break c (-b^{6, 113}_2 ∧ b^{6, 113}_1 ∧ -b^{6, 113}_0 ∧ p_678) -> break c in CNF: c b^{6, 113}_2 ∨ -b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ -p_678 ∨ break c in DIMACS: 9464 -9465 9466 -678 1162 0 c 2-1 --> 1 c (-b^{6, 113}_2 ∧ b^{6, 113}_1 ∧ -b^{6, 113}_0 ∧ -p_678) -> (-b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ b^{6, 114}_0) c in CNF: c b^{6, 113}_2 ∨ -b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ p_678 ∨ -b^{6, 114}_2 c b^{6, 113}_2 ∨ -b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ p_678 ∨ -b^{6, 114}_1 c b^{6, 113}_2 ∨ -b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ p_678 ∨ b^{6, 114}_0 c in DIMACS: 9464 -9465 9466 678 -9467 0 9464 -9465 9466 678 -9468 0 9464 -9465 9466 678 9469 0 c 1-1 --> 0 c (-b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ b^{6, 113}_0 ∧ -p_678) -> (-b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ -b^{6, 114}_0) c in CNF: c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ p_678 ∨ -b^{6, 114}_2 c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ p_678 ∨ -b^{6, 114}_1 c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ p_678 ∨ -b^{6, 114}_0 c in DIMACS: 9464 9465 -9466 678 -9467 0 9464 9465 -9466 678 -9468 0 9464 9465 -9466 678 -9469 0 c 0-1 --> -1 c (-b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ -b^{6, 113}_0 ∧ -p_678) -> ( b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ b^{6, 114}_0) c in CNF: c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ p_678 ∨ b^{6, 114}_2 c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ p_678 ∨ -b^{6, 114}_1 c b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ p_678 ∨ b^{6, 114}_0 c in DIMACS: 9464 9465 9466 678 9467 0 9464 9465 9466 678 -9468 0 9464 9465 9466 678 9469 0 c -1-1 --> -2 c ( b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ b^{6, 113}_0 ∧ -p_678) -> ( b^{6, 114}_2 ∧ b^{6, 114}_1 ∧ -b^{6, 114}_0) c in CNF: c -b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ p_678 ∨ b^{6, 114}_2 c -b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ p_678 ∨ b^{6, 114}_1 c -b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ p_678 ∨ -b^{6, 114}_0 c in DIMACS: -9464 9465 -9466 678 9467 0 -9464 9465 -9466 678 9468 0 -9464 9465 -9466 678 -9469 0 c -2-1 --> break c ( b^{6, 113}_2 ∧ b^{6, 113}_1 ∧ -b^{6, 113}_0 ∧ -p_678) -> break c in CNF: c -b^{6, 113}_2 ∨ -b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ p_678 ∨ break c in DIMACS: -9464 -9465 9466 678 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 113}_2 ∧ -b^{6, 113}_1 ∧ -b^{6, 113}_0 ∧ true) c in CNF: c -b^{6, 113}_2 ∨ b^{6, 113}_1 ∨ b^{6, 113}_0 ∨ false c in DIMACS: -9464 9465 9466 0 c 3 does not represent an automaton state. c -(-b^{6, 113}_2 ∧ b^{6, 113}_1 ∧ b^{6, 113}_0 ∧ true) c in CNF: c b^{6, 113}_2 ∨ -b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ false c in DIMACS: 9464 -9465 -9466 0 c -3 does not represent an automaton state. c -( b^{6, 113}_2 ∧ b^{6, 113}_1 ∧ b^{6, 113}_0 ∧ true) c in CNF: c -b^{6, 113}_2 ∨ -b^{6, 113}_1 ∨ -b^{6, 113}_0 ∨ false c in DIMACS: -9464 -9465 -9466 0 c i = 114 c -2+1 --> -1 c ( b^{6, 114}_2 ∧ b^{6, 114}_1 ∧ -b^{6, 114}_0 ∧ p_684) -> ( b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ b^{6, 115}_0) c in CNF: c -b^{6, 114}_2 ∨ -b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ -p_684 ∨ b^{6, 115}_2 c -b^{6, 114}_2 ∨ -b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ -p_684 ∨ -b^{6, 115}_1 c -b^{6, 114}_2 ∨ -b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ -p_684 ∨ b^{6, 115}_0 c in DIMACS: -9467 -9468 9469 -684 9470 0 -9467 -9468 9469 -684 -9471 0 -9467 -9468 9469 -684 9472 0 c -1+1 --> 0 c ( b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ b^{6, 114}_0 ∧ p_684) -> (-b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ -b^{6, 115}_0) c in CNF: c -b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ -p_684 ∨ -b^{6, 115}_2 c -b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ -p_684 ∨ -b^{6, 115}_1 c -b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ -p_684 ∨ -b^{6, 115}_0 c in DIMACS: -9467 9468 -9469 -684 -9470 0 -9467 9468 -9469 -684 -9471 0 -9467 9468 -9469 -684 -9472 0 c 0+1 --> 1 c (-b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ -b^{6, 114}_0 ∧ p_684) -> (-b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ b^{6, 115}_0) c in CNF: c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ -p_684 ∨ -b^{6, 115}_2 c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ -p_684 ∨ -b^{6, 115}_1 c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ -p_684 ∨ b^{6, 115}_0 c in DIMACS: 9467 9468 9469 -684 -9470 0 9467 9468 9469 -684 -9471 0 9467 9468 9469 -684 9472 0 c 1+1 --> 2 c (-b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ b^{6, 114}_0 ∧ p_684) -> (-b^{6, 115}_2 ∧ b^{6, 115}_1 ∧ -b^{6, 115}_0) c in CNF: c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ -p_684 ∨ -b^{6, 115}_2 c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ -p_684 ∨ b^{6, 115}_1 c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ -p_684 ∨ -b^{6, 115}_0 c in DIMACS: 9467 9468 -9469 -684 -9470 0 9467 9468 -9469 -684 9471 0 9467 9468 -9469 -684 -9472 0 c 2+1 --> break c (-b^{6, 114}_2 ∧ b^{6, 114}_1 ∧ -b^{6, 114}_0 ∧ p_684) -> break c in CNF: c b^{6, 114}_2 ∨ -b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ -p_684 ∨ break c in DIMACS: 9467 -9468 9469 -684 1162 0 c 2-1 --> 1 c (-b^{6, 114}_2 ∧ b^{6, 114}_1 ∧ -b^{6, 114}_0 ∧ -p_684) -> (-b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ b^{6, 115}_0) c in CNF: c b^{6, 114}_2 ∨ -b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ p_684 ∨ -b^{6, 115}_2 c b^{6, 114}_2 ∨ -b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ p_684 ∨ -b^{6, 115}_1 c b^{6, 114}_2 ∨ -b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ p_684 ∨ b^{6, 115}_0 c in DIMACS: 9467 -9468 9469 684 -9470 0 9467 -9468 9469 684 -9471 0 9467 -9468 9469 684 9472 0 c 1-1 --> 0 c (-b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ b^{6, 114}_0 ∧ -p_684) -> (-b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ -b^{6, 115}_0) c in CNF: c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ p_684 ∨ -b^{6, 115}_2 c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ p_684 ∨ -b^{6, 115}_1 c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ p_684 ∨ -b^{6, 115}_0 c in DIMACS: 9467 9468 -9469 684 -9470 0 9467 9468 -9469 684 -9471 0 9467 9468 -9469 684 -9472 0 c 0-1 --> -1 c (-b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ -b^{6, 114}_0 ∧ -p_684) -> ( b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ b^{6, 115}_0) c in CNF: c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ p_684 ∨ b^{6, 115}_2 c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ p_684 ∨ -b^{6, 115}_1 c b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ p_684 ∨ b^{6, 115}_0 c in DIMACS: 9467 9468 9469 684 9470 0 9467 9468 9469 684 -9471 0 9467 9468 9469 684 9472 0 c -1-1 --> -2 c ( b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ b^{6, 114}_0 ∧ -p_684) -> ( b^{6, 115}_2 ∧ b^{6, 115}_1 ∧ -b^{6, 115}_0) c in CNF: c -b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ p_684 ∨ b^{6, 115}_2 c -b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ p_684 ∨ b^{6, 115}_1 c -b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ p_684 ∨ -b^{6, 115}_0 c in DIMACS: -9467 9468 -9469 684 9470 0 -9467 9468 -9469 684 9471 0 -9467 9468 -9469 684 -9472 0 c -2-1 --> break c ( b^{6, 114}_2 ∧ b^{6, 114}_1 ∧ -b^{6, 114}_0 ∧ -p_684) -> break c in CNF: c -b^{6, 114}_2 ∨ -b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ p_684 ∨ break c in DIMACS: -9467 -9468 9469 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 114}_2 ∧ -b^{6, 114}_1 ∧ -b^{6, 114}_0 ∧ true) c in CNF: c -b^{6, 114}_2 ∨ b^{6, 114}_1 ∨ b^{6, 114}_0 ∨ false c in DIMACS: -9467 9468 9469 0 c 3 does not represent an automaton state. c -(-b^{6, 114}_2 ∧ b^{6, 114}_1 ∧ b^{6, 114}_0 ∧ true) c in CNF: c b^{6, 114}_2 ∨ -b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ false c in DIMACS: 9467 -9468 -9469 0 c -3 does not represent an automaton state. c -( b^{6, 114}_2 ∧ b^{6, 114}_1 ∧ b^{6, 114}_0 ∧ true) c in CNF: c -b^{6, 114}_2 ∨ -b^{6, 114}_1 ∨ -b^{6, 114}_0 ∨ false c in DIMACS: -9467 -9468 -9469 0 c i = 115 c -2+1 --> -1 c ( b^{6, 115}_2 ∧ b^{6, 115}_1 ∧ -b^{6, 115}_0 ∧ p_690) -> ( b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ b^{6, 116}_0) c in CNF: c -b^{6, 115}_2 ∨ -b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ -p_690 ∨ b^{6, 116}_2 c -b^{6, 115}_2 ∨ -b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ -p_690 ∨ -b^{6, 116}_1 c -b^{6, 115}_2 ∨ -b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ -p_690 ∨ b^{6, 116}_0 c in DIMACS: -9470 -9471 9472 -690 9473 0 -9470 -9471 9472 -690 -9474 0 -9470 -9471 9472 -690 9475 0 c -1+1 --> 0 c ( b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ b^{6, 115}_0 ∧ p_690) -> (-b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ -b^{6, 116}_0) c in CNF: c -b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ -p_690 ∨ -b^{6, 116}_2 c -b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ -p_690 ∨ -b^{6, 116}_1 c -b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ -p_690 ∨ -b^{6, 116}_0 c in DIMACS: -9470 9471 -9472 -690 -9473 0 -9470 9471 -9472 -690 -9474 0 -9470 9471 -9472 -690 -9475 0 c 0+1 --> 1 c (-b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ -b^{6, 115}_0 ∧ p_690) -> (-b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ b^{6, 116}_0) c in CNF: c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ -p_690 ∨ -b^{6, 116}_2 c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ -p_690 ∨ -b^{6, 116}_1 c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ -p_690 ∨ b^{6, 116}_0 c in DIMACS: 9470 9471 9472 -690 -9473 0 9470 9471 9472 -690 -9474 0 9470 9471 9472 -690 9475 0 c 1+1 --> 2 c (-b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ b^{6, 115}_0 ∧ p_690) -> (-b^{6, 116}_2 ∧ b^{6, 116}_1 ∧ -b^{6, 116}_0) c in CNF: c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ -p_690 ∨ -b^{6, 116}_2 c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ -p_690 ∨ b^{6, 116}_1 c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ -p_690 ∨ -b^{6, 116}_0 c in DIMACS: 9470 9471 -9472 -690 -9473 0 9470 9471 -9472 -690 9474 0 9470 9471 -9472 -690 -9475 0 c 2+1 --> break c (-b^{6, 115}_2 ∧ b^{6, 115}_1 ∧ -b^{6, 115}_0 ∧ p_690) -> break c in CNF: c b^{6, 115}_2 ∨ -b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ -p_690 ∨ break c in DIMACS: 9470 -9471 9472 -690 1162 0 c 2-1 --> 1 c (-b^{6, 115}_2 ∧ b^{6, 115}_1 ∧ -b^{6, 115}_0 ∧ -p_690) -> (-b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ b^{6, 116}_0) c in CNF: c b^{6, 115}_2 ∨ -b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ p_690 ∨ -b^{6, 116}_2 c b^{6, 115}_2 ∨ -b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ p_690 ∨ -b^{6, 116}_1 c b^{6, 115}_2 ∨ -b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ p_690 ∨ b^{6, 116}_0 c in DIMACS: 9470 -9471 9472 690 -9473 0 9470 -9471 9472 690 -9474 0 9470 -9471 9472 690 9475 0 c 1-1 --> 0 c (-b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ b^{6, 115}_0 ∧ -p_690) -> (-b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ -b^{6, 116}_0) c in CNF: c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ p_690 ∨ -b^{6, 116}_2 c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ p_690 ∨ -b^{6, 116}_1 c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ p_690 ∨ -b^{6, 116}_0 c in DIMACS: 9470 9471 -9472 690 -9473 0 9470 9471 -9472 690 -9474 0 9470 9471 -9472 690 -9475 0 c 0-1 --> -1 c (-b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ -b^{6, 115}_0 ∧ -p_690) -> ( b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ b^{6, 116}_0) c in CNF: c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ p_690 ∨ b^{6, 116}_2 c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ p_690 ∨ -b^{6, 116}_1 c b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ p_690 ∨ b^{6, 116}_0 c in DIMACS: 9470 9471 9472 690 9473 0 9470 9471 9472 690 -9474 0 9470 9471 9472 690 9475 0 c -1-1 --> -2 c ( b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ b^{6, 115}_0 ∧ -p_690) -> ( b^{6, 116}_2 ∧ b^{6, 116}_1 ∧ -b^{6, 116}_0) c in CNF: c -b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ p_690 ∨ b^{6, 116}_2 c -b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ p_690 ∨ b^{6, 116}_1 c -b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ p_690 ∨ -b^{6, 116}_0 c in DIMACS: -9470 9471 -9472 690 9473 0 -9470 9471 -9472 690 9474 0 -9470 9471 -9472 690 -9475 0 c -2-1 --> break c ( b^{6, 115}_2 ∧ b^{6, 115}_1 ∧ -b^{6, 115}_0 ∧ -p_690) -> break c in CNF: c -b^{6, 115}_2 ∨ -b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ p_690 ∨ break c in DIMACS: -9470 -9471 9472 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 115}_2 ∧ -b^{6, 115}_1 ∧ -b^{6, 115}_0 ∧ true) c in CNF: c -b^{6, 115}_2 ∨ b^{6, 115}_1 ∨ b^{6, 115}_0 ∨ false c in DIMACS: -9470 9471 9472 0 c 3 does not represent an automaton state. c -(-b^{6, 115}_2 ∧ b^{6, 115}_1 ∧ b^{6, 115}_0 ∧ true) c in CNF: c b^{6, 115}_2 ∨ -b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ false c in DIMACS: 9470 -9471 -9472 0 c -3 does not represent an automaton state. c -( b^{6, 115}_2 ∧ b^{6, 115}_1 ∧ b^{6, 115}_0 ∧ true) c in CNF: c -b^{6, 115}_2 ∨ -b^{6, 115}_1 ∨ -b^{6, 115}_0 ∨ false c in DIMACS: -9470 -9471 -9472 0 c i = 116 c -2+1 --> -1 c ( b^{6, 116}_2 ∧ b^{6, 116}_1 ∧ -b^{6, 116}_0 ∧ p_696) -> ( b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ b^{6, 117}_0) c in CNF: c -b^{6, 116}_2 ∨ -b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ -p_696 ∨ b^{6, 117}_2 c -b^{6, 116}_2 ∨ -b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ -p_696 ∨ -b^{6, 117}_1 c -b^{6, 116}_2 ∨ -b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ -p_696 ∨ b^{6, 117}_0 c in DIMACS: -9473 -9474 9475 -696 9476 0 -9473 -9474 9475 -696 -9477 0 -9473 -9474 9475 -696 9478 0 c -1+1 --> 0 c ( b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ b^{6, 116}_0 ∧ p_696) -> (-b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ -b^{6, 117}_0) c in CNF: c -b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ -p_696 ∨ -b^{6, 117}_2 c -b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ -p_696 ∨ -b^{6, 117}_1 c -b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ -p_696 ∨ -b^{6, 117}_0 c in DIMACS: -9473 9474 -9475 -696 -9476 0 -9473 9474 -9475 -696 -9477 0 -9473 9474 -9475 -696 -9478 0 c 0+1 --> 1 c (-b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ -b^{6, 116}_0 ∧ p_696) -> (-b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ b^{6, 117}_0) c in CNF: c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ -p_696 ∨ -b^{6, 117}_2 c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ -p_696 ∨ -b^{6, 117}_1 c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ -p_696 ∨ b^{6, 117}_0 c in DIMACS: 9473 9474 9475 -696 -9476 0 9473 9474 9475 -696 -9477 0 9473 9474 9475 -696 9478 0 c 1+1 --> 2 c (-b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ b^{6, 116}_0 ∧ p_696) -> (-b^{6, 117}_2 ∧ b^{6, 117}_1 ∧ -b^{6, 117}_0) c in CNF: c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ -p_696 ∨ -b^{6, 117}_2 c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ -p_696 ∨ b^{6, 117}_1 c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ -p_696 ∨ -b^{6, 117}_0 c in DIMACS: 9473 9474 -9475 -696 -9476 0 9473 9474 -9475 -696 9477 0 9473 9474 -9475 -696 -9478 0 c 2+1 --> break c (-b^{6, 116}_2 ∧ b^{6, 116}_1 ∧ -b^{6, 116}_0 ∧ p_696) -> break c in CNF: c b^{6, 116}_2 ∨ -b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ -p_696 ∨ break c in DIMACS: 9473 -9474 9475 -696 1162 0 c 2-1 --> 1 c (-b^{6, 116}_2 ∧ b^{6, 116}_1 ∧ -b^{6, 116}_0 ∧ -p_696) -> (-b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ b^{6, 117}_0) c in CNF: c b^{6, 116}_2 ∨ -b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ p_696 ∨ -b^{6, 117}_2 c b^{6, 116}_2 ∨ -b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ p_696 ∨ -b^{6, 117}_1 c b^{6, 116}_2 ∨ -b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ p_696 ∨ b^{6, 117}_0 c in DIMACS: 9473 -9474 9475 696 -9476 0 9473 -9474 9475 696 -9477 0 9473 -9474 9475 696 9478 0 c 1-1 --> 0 c (-b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ b^{6, 116}_0 ∧ -p_696) -> (-b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ -b^{6, 117}_0) c in CNF: c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ p_696 ∨ -b^{6, 117}_2 c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ p_696 ∨ -b^{6, 117}_1 c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ p_696 ∨ -b^{6, 117}_0 c in DIMACS: 9473 9474 -9475 696 -9476 0 9473 9474 -9475 696 -9477 0 9473 9474 -9475 696 -9478 0 c 0-1 --> -1 c (-b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ -b^{6, 116}_0 ∧ -p_696) -> ( b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ b^{6, 117}_0) c in CNF: c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ p_696 ∨ b^{6, 117}_2 c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ p_696 ∨ -b^{6, 117}_1 c b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ p_696 ∨ b^{6, 117}_0 c in DIMACS: 9473 9474 9475 696 9476 0 9473 9474 9475 696 -9477 0 9473 9474 9475 696 9478 0 c -1-1 --> -2 c ( b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ b^{6, 116}_0 ∧ -p_696) -> ( b^{6, 117}_2 ∧ b^{6, 117}_1 ∧ -b^{6, 117}_0) c in CNF: c -b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ p_696 ∨ b^{6, 117}_2 c -b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ p_696 ∨ b^{6, 117}_1 c -b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ p_696 ∨ -b^{6, 117}_0 c in DIMACS: -9473 9474 -9475 696 9476 0 -9473 9474 -9475 696 9477 0 -9473 9474 -9475 696 -9478 0 c -2-1 --> break c ( b^{6, 116}_2 ∧ b^{6, 116}_1 ∧ -b^{6, 116}_0 ∧ -p_696) -> break c in CNF: c -b^{6, 116}_2 ∨ -b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ p_696 ∨ break c in DIMACS: -9473 -9474 9475 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 116}_2 ∧ -b^{6, 116}_1 ∧ -b^{6, 116}_0 ∧ true) c in CNF: c -b^{6, 116}_2 ∨ b^{6, 116}_1 ∨ b^{6, 116}_0 ∨ false c in DIMACS: -9473 9474 9475 0 c 3 does not represent an automaton state. c -(-b^{6, 116}_2 ∧ b^{6, 116}_1 ∧ b^{6, 116}_0 ∧ true) c in CNF: c b^{6, 116}_2 ∨ -b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ false c in DIMACS: 9473 -9474 -9475 0 c -3 does not represent an automaton state. c -( b^{6, 116}_2 ∧ b^{6, 116}_1 ∧ b^{6, 116}_0 ∧ true) c in CNF: c -b^{6, 116}_2 ∨ -b^{6, 116}_1 ∨ -b^{6, 116}_0 ∨ false c in DIMACS: -9473 -9474 -9475 0 c i = 117 c -2+1 --> -1 c ( b^{6, 117}_2 ∧ b^{6, 117}_1 ∧ -b^{6, 117}_0 ∧ p_702) -> ( b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ b^{6, 118}_0) c in CNF: c -b^{6, 117}_2 ∨ -b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ -p_702 ∨ b^{6, 118}_2 c -b^{6, 117}_2 ∨ -b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ -p_702 ∨ -b^{6, 118}_1 c -b^{6, 117}_2 ∨ -b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ -p_702 ∨ b^{6, 118}_0 c in DIMACS: -9476 -9477 9478 -702 9479 0 -9476 -9477 9478 -702 -9480 0 -9476 -9477 9478 -702 9481 0 c -1+1 --> 0 c ( b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ b^{6, 117}_0 ∧ p_702) -> (-b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ -b^{6, 118}_0) c in CNF: c -b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ -p_702 ∨ -b^{6, 118}_2 c -b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ -p_702 ∨ -b^{6, 118}_1 c -b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ -p_702 ∨ -b^{6, 118}_0 c in DIMACS: -9476 9477 -9478 -702 -9479 0 -9476 9477 -9478 -702 -9480 0 -9476 9477 -9478 -702 -9481 0 c 0+1 --> 1 c (-b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ -b^{6, 117}_0 ∧ p_702) -> (-b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ b^{6, 118}_0) c in CNF: c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ -p_702 ∨ -b^{6, 118}_2 c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ -p_702 ∨ -b^{6, 118}_1 c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ -p_702 ∨ b^{6, 118}_0 c in DIMACS: 9476 9477 9478 -702 -9479 0 9476 9477 9478 -702 -9480 0 9476 9477 9478 -702 9481 0 c 1+1 --> 2 c (-b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ b^{6, 117}_0 ∧ p_702) -> (-b^{6, 118}_2 ∧ b^{6, 118}_1 ∧ -b^{6, 118}_0) c in CNF: c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ -p_702 ∨ -b^{6, 118}_2 c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ -p_702 ∨ b^{6, 118}_1 c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ -p_702 ∨ -b^{6, 118}_0 c in DIMACS: 9476 9477 -9478 -702 -9479 0 9476 9477 -9478 -702 9480 0 9476 9477 -9478 -702 -9481 0 c 2+1 --> break c (-b^{6, 117}_2 ∧ b^{6, 117}_1 ∧ -b^{6, 117}_0 ∧ p_702) -> break c in CNF: c b^{6, 117}_2 ∨ -b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ -p_702 ∨ break c in DIMACS: 9476 -9477 9478 -702 1162 0 c 2-1 --> 1 c (-b^{6, 117}_2 ∧ b^{6, 117}_1 ∧ -b^{6, 117}_0 ∧ -p_702) -> (-b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ b^{6, 118}_0) c in CNF: c b^{6, 117}_2 ∨ -b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ p_702 ∨ -b^{6, 118}_2 c b^{6, 117}_2 ∨ -b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ p_702 ∨ -b^{6, 118}_1 c b^{6, 117}_2 ∨ -b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ p_702 ∨ b^{6, 118}_0 c in DIMACS: 9476 -9477 9478 702 -9479 0 9476 -9477 9478 702 -9480 0 9476 -9477 9478 702 9481 0 c 1-1 --> 0 c (-b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ b^{6, 117}_0 ∧ -p_702) -> (-b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ -b^{6, 118}_0) c in CNF: c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ p_702 ∨ -b^{6, 118}_2 c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ p_702 ∨ -b^{6, 118}_1 c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ p_702 ∨ -b^{6, 118}_0 c in DIMACS: 9476 9477 -9478 702 -9479 0 9476 9477 -9478 702 -9480 0 9476 9477 -9478 702 -9481 0 c 0-1 --> -1 c (-b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ -b^{6, 117}_0 ∧ -p_702) -> ( b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ b^{6, 118}_0) c in CNF: c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ p_702 ∨ b^{6, 118}_2 c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ p_702 ∨ -b^{6, 118}_1 c b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ p_702 ∨ b^{6, 118}_0 c in DIMACS: 9476 9477 9478 702 9479 0 9476 9477 9478 702 -9480 0 9476 9477 9478 702 9481 0 c -1-1 --> -2 c ( b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ b^{6, 117}_0 ∧ -p_702) -> ( b^{6, 118}_2 ∧ b^{6, 118}_1 ∧ -b^{6, 118}_0) c in CNF: c -b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ p_702 ∨ b^{6, 118}_2 c -b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ p_702 ∨ b^{6, 118}_1 c -b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ p_702 ∨ -b^{6, 118}_0 c in DIMACS: -9476 9477 -9478 702 9479 0 -9476 9477 -9478 702 9480 0 -9476 9477 -9478 702 -9481 0 c -2-1 --> break c ( b^{6, 117}_2 ∧ b^{6, 117}_1 ∧ -b^{6, 117}_0 ∧ -p_702) -> break c in CNF: c -b^{6, 117}_2 ∨ -b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ p_702 ∨ break c in DIMACS: -9476 -9477 9478 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 117}_2 ∧ -b^{6, 117}_1 ∧ -b^{6, 117}_0 ∧ true) c in CNF: c -b^{6, 117}_2 ∨ b^{6, 117}_1 ∨ b^{6, 117}_0 ∨ false c in DIMACS: -9476 9477 9478 0 c 3 does not represent an automaton state. c -(-b^{6, 117}_2 ∧ b^{6, 117}_1 ∧ b^{6, 117}_0 ∧ true) c in CNF: c b^{6, 117}_2 ∨ -b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ false c in DIMACS: 9476 -9477 -9478 0 c -3 does not represent an automaton state. c -( b^{6, 117}_2 ∧ b^{6, 117}_1 ∧ b^{6, 117}_0 ∧ true) c in CNF: c -b^{6, 117}_2 ∨ -b^{6, 117}_1 ∨ -b^{6, 117}_0 ∨ false c in DIMACS: -9476 -9477 -9478 0 c i = 118 c -2+1 --> -1 c ( b^{6, 118}_2 ∧ b^{6, 118}_1 ∧ -b^{6, 118}_0 ∧ p_708) -> ( b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ b^{6, 119}_0) c in CNF: c -b^{6, 118}_2 ∨ -b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ -p_708 ∨ b^{6, 119}_2 c -b^{6, 118}_2 ∨ -b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ -p_708 ∨ -b^{6, 119}_1 c -b^{6, 118}_2 ∨ -b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ -p_708 ∨ b^{6, 119}_0 c in DIMACS: -9479 -9480 9481 -708 9482 0 -9479 -9480 9481 -708 -9483 0 -9479 -9480 9481 -708 9484 0 c -1+1 --> 0 c ( b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ b^{6, 118}_0 ∧ p_708) -> (-b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ -b^{6, 119}_0) c in CNF: c -b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ -p_708 ∨ -b^{6, 119}_2 c -b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ -p_708 ∨ -b^{6, 119}_1 c -b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ -p_708 ∨ -b^{6, 119}_0 c in DIMACS: -9479 9480 -9481 -708 -9482 0 -9479 9480 -9481 -708 -9483 0 -9479 9480 -9481 -708 -9484 0 c 0+1 --> 1 c (-b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ -b^{6, 118}_0 ∧ p_708) -> (-b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ b^{6, 119}_0) c in CNF: c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ -p_708 ∨ -b^{6, 119}_2 c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ -p_708 ∨ -b^{6, 119}_1 c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ -p_708 ∨ b^{6, 119}_0 c in DIMACS: 9479 9480 9481 -708 -9482 0 9479 9480 9481 -708 -9483 0 9479 9480 9481 -708 9484 0 c 1+1 --> 2 c (-b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ b^{6, 118}_0 ∧ p_708) -> (-b^{6, 119}_2 ∧ b^{6, 119}_1 ∧ -b^{6, 119}_0) c in CNF: c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ -p_708 ∨ -b^{6, 119}_2 c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ -p_708 ∨ b^{6, 119}_1 c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ -p_708 ∨ -b^{6, 119}_0 c in DIMACS: 9479 9480 -9481 -708 -9482 0 9479 9480 -9481 -708 9483 0 9479 9480 -9481 -708 -9484 0 c 2+1 --> break c (-b^{6, 118}_2 ∧ b^{6, 118}_1 ∧ -b^{6, 118}_0 ∧ p_708) -> break c in CNF: c b^{6, 118}_2 ∨ -b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ -p_708 ∨ break c in DIMACS: 9479 -9480 9481 -708 1162 0 c 2-1 --> 1 c (-b^{6, 118}_2 ∧ b^{6, 118}_1 ∧ -b^{6, 118}_0 ∧ -p_708) -> (-b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ b^{6, 119}_0) c in CNF: c b^{6, 118}_2 ∨ -b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ p_708 ∨ -b^{6, 119}_2 c b^{6, 118}_2 ∨ -b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ p_708 ∨ -b^{6, 119}_1 c b^{6, 118}_2 ∨ -b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ p_708 ∨ b^{6, 119}_0 c in DIMACS: 9479 -9480 9481 708 -9482 0 9479 -9480 9481 708 -9483 0 9479 -9480 9481 708 9484 0 c 1-1 --> 0 c (-b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ b^{6, 118}_0 ∧ -p_708) -> (-b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ -b^{6, 119}_0) c in CNF: c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ p_708 ∨ -b^{6, 119}_2 c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ p_708 ∨ -b^{6, 119}_1 c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ p_708 ∨ -b^{6, 119}_0 c in DIMACS: 9479 9480 -9481 708 -9482 0 9479 9480 -9481 708 -9483 0 9479 9480 -9481 708 -9484 0 c 0-1 --> -1 c (-b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ -b^{6, 118}_0 ∧ -p_708) -> ( b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ b^{6, 119}_0) c in CNF: c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ p_708 ∨ b^{6, 119}_2 c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ p_708 ∨ -b^{6, 119}_1 c b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ p_708 ∨ b^{6, 119}_0 c in DIMACS: 9479 9480 9481 708 9482 0 9479 9480 9481 708 -9483 0 9479 9480 9481 708 9484 0 c -1-1 --> -2 c ( b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ b^{6, 118}_0 ∧ -p_708) -> ( b^{6, 119}_2 ∧ b^{6, 119}_1 ∧ -b^{6, 119}_0) c in CNF: c -b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ p_708 ∨ b^{6, 119}_2 c -b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ p_708 ∨ b^{6, 119}_1 c -b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ p_708 ∨ -b^{6, 119}_0 c in DIMACS: -9479 9480 -9481 708 9482 0 -9479 9480 -9481 708 9483 0 -9479 9480 -9481 708 -9484 0 c -2-1 --> break c ( b^{6, 118}_2 ∧ b^{6, 118}_1 ∧ -b^{6, 118}_0 ∧ -p_708) -> break c in CNF: c -b^{6, 118}_2 ∨ -b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ p_708 ∨ break c in DIMACS: -9479 -9480 9481 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 118}_2 ∧ -b^{6, 118}_1 ∧ -b^{6, 118}_0 ∧ true) c in CNF: c -b^{6, 118}_2 ∨ b^{6, 118}_1 ∨ b^{6, 118}_0 ∨ false c in DIMACS: -9479 9480 9481 0 c 3 does not represent an automaton state. c -(-b^{6, 118}_2 ∧ b^{6, 118}_1 ∧ b^{6, 118}_0 ∧ true) c in CNF: c b^{6, 118}_2 ∨ -b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ false c in DIMACS: 9479 -9480 -9481 0 c -3 does not represent an automaton state. c -( b^{6, 118}_2 ∧ b^{6, 118}_1 ∧ b^{6, 118}_0 ∧ true) c in CNF: c -b^{6, 118}_2 ∨ -b^{6, 118}_1 ∨ -b^{6, 118}_0 ∨ false c in DIMACS: -9479 -9480 -9481 0 c i = 119 c -2+1 --> -1 c ( b^{6, 119}_2 ∧ b^{6, 119}_1 ∧ -b^{6, 119}_0 ∧ p_714) -> ( b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ b^{6, 120}_0) c in CNF: c -b^{6, 119}_2 ∨ -b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ -p_714 ∨ b^{6, 120}_2 c -b^{6, 119}_2 ∨ -b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ -p_714 ∨ -b^{6, 120}_1 c -b^{6, 119}_2 ∨ -b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ -p_714 ∨ b^{6, 120}_0 c in DIMACS: -9482 -9483 9484 -714 9485 0 -9482 -9483 9484 -714 -9486 0 -9482 -9483 9484 -714 9487 0 c -1+1 --> 0 c ( b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ b^{6, 119}_0 ∧ p_714) -> (-b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ -b^{6, 120}_0) c in CNF: c -b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ -p_714 ∨ -b^{6, 120}_2 c -b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ -p_714 ∨ -b^{6, 120}_1 c -b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ -p_714 ∨ -b^{6, 120}_0 c in DIMACS: -9482 9483 -9484 -714 -9485 0 -9482 9483 -9484 -714 -9486 0 -9482 9483 -9484 -714 -9487 0 c 0+1 --> 1 c (-b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ -b^{6, 119}_0 ∧ p_714) -> (-b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ b^{6, 120}_0) c in CNF: c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ -p_714 ∨ -b^{6, 120}_2 c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ -p_714 ∨ -b^{6, 120}_1 c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ -p_714 ∨ b^{6, 120}_0 c in DIMACS: 9482 9483 9484 -714 -9485 0 9482 9483 9484 -714 -9486 0 9482 9483 9484 -714 9487 0 c 1+1 --> 2 c (-b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ b^{6, 119}_0 ∧ p_714) -> (-b^{6, 120}_2 ∧ b^{6, 120}_1 ∧ -b^{6, 120}_0) c in CNF: c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ -p_714 ∨ -b^{6, 120}_2 c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ -p_714 ∨ b^{6, 120}_1 c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ -p_714 ∨ -b^{6, 120}_0 c in DIMACS: 9482 9483 -9484 -714 -9485 0 9482 9483 -9484 -714 9486 0 9482 9483 -9484 -714 -9487 0 c 2+1 --> break c (-b^{6, 119}_2 ∧ b^{6, 119}_1 ∧ -b^{6, 119}_0 ∧ p_714) -> break c in CNF: c b^{6, 119}_2 ∨ -b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ -p_714 ∨ break c in DIMACS: 9482 -9483 9484 -714 1162 0 c 2-1 --> 1 c (-b^{6, 119}_2 ∧ b^{6, 119}_1 ∧ -b^{6, 119}_0 ∧ -p_714) -> (-b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ b^{6, 120}_0) c in CNF: c b^{6, 119}_2 ∨ -b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ p_714 ∨ -b^{6, 120}_2 c b^{6, 119}_2 ∨ -b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ p_714 ∨ -b^{6, 120}_1 c b^{6, 119}_2 ∨ -b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ p_714 ∨ b^{6, 120}_0 c in DIMACS: 9482 -9483 9484 714 -9485 0 9482 -9483 9484 714 -9486 0 9482 -9483 9484 714 9487 0 c 1-1 --> 0 c (-b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ b^{6, 119}_0 ∧ -p_714) -> (-b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ -b^{6, 120}_0) c in CNF: c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ p_714 ∨ -b^{6, 120}_2 c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ p_714 ∨ -b^{6, 120}_1 c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ p_714 ∨ -b^{6, 120}_0 c in DIMACS: 9482 9483 -9484 714 -9485 0 9482 9483 -9484 714 -9486 0 9482 9483 -9484 714 -9487 0 c 0-1 --> -1 c (-b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ -b^{6, 119}_0 ∧ -p_714) -> ( b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ b^{6, 120}_0) c in CNF: c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ p_714 ∨ b^{6, 120}_2 c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ p_714 ∨ -b^{6, 120}_1 c b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ p_714 ∨ b^{6, 120}_0 c in DIMACS: 9482 9483 9484 714 9485 0 9482 9483 9484 714 -9486 0 9482 9483 9484 714 9487 0 c -1-1 --> -2 c ( b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ b^{6, 119}_0 ∧ -p_714) -> ( b^{6, 120}_2 ∧ b^{6, 120}_1 ∧ -b^{6, 120}_0) c in CNF: c -b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ p_714 ∨ b^{6, 120}_2 c -b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ p_714 ∨ b^{6, 120}_1 c -b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ p_714 ∨ -b^{6, 120}_0 c in DIMACS: -9482 9483 -9484 714 9485 0 -9482 9483 -9484 714 9486 0 -9482 9483 -9484 714 -9487 0 c -2-1 --> break c ( b^{6, 119}_2 ∧ b^{6, 119}_1 ∧ -b^{6, 119}_0 ∧ -p_714) -> break c in CNF: c -b^{6, 119}_2 ∨ -b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ p_714 ∨ break c in DIMACS: -9482 -9483 9484 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 119}_2 ∧ -b^{6, 119}_1 ∧ -b^{6, 119}_0 ∧ true) c in CNF: c -b^{6, 119}_2 ∨ b^{6, 119}_1 ∨ b^{6, 119}_0 ∨ false c in DIMACS: -9482 9483 9484 0 c 3 does not represent an automaton state. c -(-b^{6, 119}_2 ∧ b^{6, 119}_1 ∧ b^{6, 119}_0 ∧ true) c in CNF: c b^{6, 119}_2 ∨ -b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ false c in DIMACS: 9482 -9483 -9484 0 c -3 does not represent an automaton state. c -( b^{6, 119}_2 ∧ b^{6, 119}_1 ∧ b^{6, 119}_0 ∧ true) c in CNF: c -b^{6, 119}_2 ∨ -b^{6, 119}_1 ∨ -b^{6, 119}_0 ∨ false c in DIMACS: -9482 -9483 -9484 0 c i = 120 c -2+1 --> -1 c ( b^{6, 120}_2 ∧ b^{6, 120}_1 ∧ -b^{6, 120}_0 ∧ p_720) -> ( b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ b^{6, 121}_0) c in CNF: c -b^{6, 120}_2 ∨ -b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ -p_720 ∨ b^{6, 121}_2 c -b^{6, 120}_2 ∨ -b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ -p_720 ∨ -b^{6, 121}_1 c -b^{6, 120}_2 ∨ -b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ -p_720 ∨ b^{6, 121}_0 c in DIMACS: -9485 -9486 9487 -720 9488 0 -9485 -9486 9487 -720 -9489 0 -9485 -9486 9487 -720 9490 0 c -1+1 --> 0 c ( b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ b^{6, 120}_0 ∧ p_720) -> (-b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ -b^{6, 121}_0) c in CNF: c -b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ -p_720 ∨ -b^{6, 121}_2 c -b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ -p_720 ∨ -b^{6, 121}_1 c -b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ -p_720 ∨ -b^{6, 121}_0 c in DIMACS: -9485 9486 -9487 -720 -9488 0 -9485 9486 -9487 -720 -9489 0 -9485 9486 -9487 -720 -9490 0 c 0+1 --> 1 c (-b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ -b^{6, 120}_0 ∧ p_720) -> (-b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ b^{6, 121}_0) c in CNF: c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ -p_720 ∨ -b^{6, 121}_2 c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ -p_720 ∨ -b^{6, 121}_1 c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ -p_720 ∨ b^{6, 121}_0 c in DIMACS: 9485 9486 9487 -720 -9488 0 9485 9486 9487 -720 -9489 0 9485 9486 9487 -720 9490 0 c 1+1 --> 2 c (-b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ b^{6, 120}_0 ∧ p_720) -> (-b^{6, 121}_2 ∧ b^{6, 121}_1 ∧ -b^{6, 121}_0) c in CNF: c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ -p_720 ∨ -b^{6, 121}_2 c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ -p_720 ∨ b^{6, 121}_1 c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ -p_720 ∨ -b^{6, 121}_0 c in DIMACS: 9485 9486 -9487 -720 -9488 0 9485 9486 -9487 -720 9489 0 9485 9486 -9487 -720 -9490 0 c 2+1 --> break c (-b^{6, 120}_2 ∧ b^{6, 120}_1 ∧ -b^{6, 120}_0 ∧ p_720) -> break c in CNF: c b^{6, 120}_2 ∨ -b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ -p_720 ∨ break c in DIMACS: 9485 -9486 9487 -720 1162 0 c 2-1 --> 1 c (-b^{6, 120}_2 ∧ b^{6, 120}_1 ∧ -b^{6, 120}_0 ∧ -p_720) -> (-b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ b^{6, 121}_0) c in CNF: c b^{6, 120}_2 ∨ -b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ p_720 ∨ -b^{6, 121}_2 c b^{6, 120}_2 ∨ -b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ p_720 ∨ -b^{6, 121}_1 c b^{6, 120}_2 ∨ -b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ p_720 ∨ b^{6, 121}_0 c in DIMACS: 9485 -9486 9487 720 -9488 0 9485 -9486 9487 720 -9489 0 9485 -9486 9487 720 9490 0 c 1-1 --> 0 c (-b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ b^{6, 120}_0 ∧ -p_720) -> (-b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ -b^{6, 121}_0) c in CNF: c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ p_720 ∨ -b^{6, 121}_2 c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ p_720 ∨ -b^{6, 121}_1 c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ p_720 ∨ -b^{6, 121}_0 c in DIMACS: 9485 9486 -9487 720 -9488 0 9485 9486 -9487 720 -9489 0 9485 9486 -9487 720 -9490 0 c 0-1 --> -1 c (-b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ -b^{6, 120}_0 ∧ -p_720) -> ( b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ b^{6, 121}_0) c in CNF: c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ p_720 ∨ b^{6, 121}_2 c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ p_720 ∨ -b^{6, 121}_1 c b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ p_720 ∨ b^{6, 121}_0 c in DIMACS: 9485 9486 9487 720 9488 0 9485 9486 9487 720 -9489 0 9485 9486 9487 720 9490 0 c -1-1 --> -2 c ( b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ b^{6, 120}_0 ∧ -p_720) -> ( b^{6, 121}_2 ∧ b^{6, 121}_1 ∧ -b^{6, 121}_0) c in CNF: c -b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ p_720 ∨ b^{6, 121}_2 c -b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ p_720 ∨ b^{6, 121}_1 c -b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ p_720 ∨ -b^{6, 121}_0 c in DIMACS: -9485 9486 -9487 720 9488 0 -9485 9486 -9487 720 9489 0 -9485 9486 -9487 720 -9490 0 c -2-1 --> break c ( b^{6, 120}_2 ∧ b^{6, 120}_1 ∧ -b^{6, 120}_0 ∧ -p_720) -> break c in CNF: c -b^{6, 120}_2 ∨ -b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ p_720 ∨ break c in DIMACS: -9485 -9486 9487 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 120}_2 ∧ -b^{6, 120}_1 ∧ -b^{6, 120}_0 ∧ true) c in CNF: c -b^{6, 120}_2 ∨ b^{6, 120}_1 ∨ b^{6, 120}_0 ∨ false c in DIMACS: -9485 9486 9487 0 c 3 does not represent an automaton state. c -(-b^{6, 120}_2 ∧ b^{6, 120}_1 ∧ b^{6, 120}_0 ∧ true) c in CNF: c b^{6, 120}_2 ∨ -b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ false c in DIMACS: 9485 -9486 -9487 0 c -3 does not represent an automaton state. c -( b^{6, 120}_2 ∧ b^{6, 120}_1 ∧ b^{6, 120}_0 ∧ true) c in CNF: c -b^{6, 120}_2 ∨ -b^{6, 120}_1 ∨ -b^{6, 120}_0 ∨ false c in DIMACS: -9485 -9486 -9487 0 c i = 121 c -2+1 --> -1 c ( b^{6, 121}_2 ∧ b^{6, 121}_1 ∧ -b^{6, 121}_0 ∧ p_726) -> ( b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ b^{6, 122}_0) c in CNF: c -b^{6, 121}_2 ∨ -b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ -p_726 ∨ b^{6, 122}_2 c -b^{6, 121}_2 ∨ -b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ -p_726 ∨ -b^{6, 122}_1 c -b^{6, 121}_2 ∨ -b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ -p_726 ∨ b^{6, 122}_0 c in DIMACS: -9488 -9489 9490 -726 9491 0 -9488 -9489 9490 -726 -9492 0 -9488 -9489 9490 -726 9493 0 c -1+1 --> 0 c ( b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ b^{6, 121}_0 ∧ p_726) -> (-b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ -b^{6, 122}_0) c in CNF: c -b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ -p_726 ∨ -b^{6, 122}_2 c -b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ -p_726 ∨ -b^{6, 122}_1 c -b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ -p_726 ∨ -b^{6, 122}_0 c in DIMACS: -9488 9489 -9490 -726 -9491 0 -9488 9489 -9490 -726 -9492 0 -9488 9489 -9490 -726 -9493 0 c 0+1 --> 1 c (-b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ -b^{6, 121}_0 ∧ p_726) -> (-b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ b^{6, 122}_0) c in CNF: c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ -p_726 ∨ -b^{6, 122}_2 c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ -p_726 ∨ -b^{6, 122}_1 c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ -p_726 ∨ b^{6, 122}_0 c in DIMACS: 9488 9489 9490 -726 -9491 0 9488 9489 9490 -726 -9492 0 9488 9489 9490 -726 9493 0 c 1+1 --> 2 c (-b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ b^{6, 121}_0 ∧ p_726) -> (-b^{6, 122}_2 ∧ b^{6, 122}_1 ∧ -b^{6, 122}_0) c in CNF: c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ -p_726 ∨ -b^{6, 122}_2 c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ -p_726 ∨ b^{6, 122}_1 c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ -p_726 ∨ -b^{6, 122}_0 c in DIMACS: 9488 9489 -9490 -726 -9491 0 9488 9489 -9490 -726 9492 0 9488 9489 -9490 -726 -9493 0 c 2+1 --> break c (-b^{6, 121}_2 ∧ b^{6, 121}_1 ∧ -b^{6, 121}_0 ∧ p_726) -> break c in CNF: c b^{6, 121}_2 ∨ -b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ -p_726 ∨ break c in DIMACS: 9488 -9489 9490 -726 1162 0 c 2-1 --> 1 c (-b^{6, 121}_2 ∧ b^{6, 121}_1 ∧ -b^{6, 121}_0 ∧ -p_726) -> (-b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ b^{6, 122}_0) c in CNF: c b^{6, 121}_2 ∨ -b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ p_726 ∨ -b^{6, 122}_2 c b^{6, 121}_2 ∨ -b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ p_726 ∨ -b^{6, 122}_1 c b^{6, 121}_2 ∨ -b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ p_726 ∨ b^{6, 122}_0 c in DIMACS: 9488 -9489 9490 726 -9491 0 9488 -9489 9490 726 -9492 0 9488 -9489 9490 726 9493 0 c 1-1 --> 0 c (-b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ b^{6, 121}_0 ∧ -p_726) -> (-b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ -b^{6, 122}_0) c in CNF: c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ p_726 ∨ -b^{6, 122}_2 c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ p_726 ∨ -b^{6, 122}_1 c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ p_726 ∨ -b^{6, 122}_0 c in DIMACS: 9488 9489 -9490 726 -9491 0 9488 9489 -9490 726 -9492 0 9488 9489 -9490 726 -9493 0 c 0-1 --> -1 c (-b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ -b^{6, 121}_0 ∧ -p_726) -> ( b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ b^{6, 122}_0) c in CNF: c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ p_726 ∨ b^{6, 122}_2 c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ p_726 ∨ -b^{6, 122}_1 c b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ p_726 ∨ b^{6, 122}_0 c in DIMACS: 9488 9489 9490 726 9491 0 9488 9489 9490 726 -9492 0 9488 9489 9490 726 9493 0 c -1-1 --> -2 c ( b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ b^{6, 121}_0 ∧ -p_726) -> ( b^{6, 122}_2 ∧ b^{6, 122}_1 ∧ -b^{6, 122}_0) c in CNF: c -b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ p_726 ∨ b^{6, 122}_2 c -b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ p_726 ∨ b^{6, 122}_1 c -b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ p_726 ∨ -b^{6, 122}_0 c in DIMACS: -9488 9489 -9490 726 9491 0 -9488 9489 -9490 726 9492 0 -9488 9489 -9490 726 -9493 0 c -2-1 --> break c ( b^{6, 121}_2 ∧ b^{6, 121}_1 ∧ -b^{6, 121}_0 ∧ -p_726) -> break c in CNF: c -b^{6, 121}_2 ∨ -b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ p_726 ∨ break c in DIMACS: -9488 -9489 9490 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 121}_2 ∧ -b^{6, 121}_1 ∧ -b^{6, 121}_0 ∧ true) c in CNF: c -b^{6, 121}_2 ∨ b^{6, 121}_1 ∨ b^{6, 121}_0 ∨ false c in DIMACS: -9488 9489 9490 0 c 3 does not represent an automaton state. c -(-b^{6, 121}_2 ∧ b^{6, 121}_1 ∧ b^{6, 121}_0 ∧ true) c in CNF: c b^{6, 121}_2 ∨ -b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ false c in DIMACS: 9488 -9489 -9490 0 c -3 does not represent an automaton state. c -( b^{6, 121}_2 ∧ b^{6, 121}_1 ∧ b^{6, 121}_0 ∧ true) c in CNF: c -b^{6, 121}_2 ∨ -b^{6, 121}_1 ∨ -b^{6, 121}_0 ∨ false c in DIMACS: -9488 -9489 -9490 0 c i = 122 c -2+1 --> -1 c ( b^{6, 122}_2 ∧ b^{6, 122}_1 ∧ -b^{6, 122}_0 ∧ p_732) -> ( b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ b^{6, 123}_0) c in CNF: c -b^{6, 122}_2 ∨ -b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ -p_732 ∨ b^{6, 123}_2 c -b^{6, 122}_2 ∨ -b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ -p_732 ∨ -b^{6, 123}_1 c -b^{6, 122}_2 ∨ -b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ -p_732 ∨ b^{6, 123}_0 c in DIMACS: -9491 -9492 9493 -732 9494 0 -9491 -9492 9493 -732 -9495 0 -9491 -9492 9493 -732 9496 0 c -1+1 --> 0 c ( b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ b^{6, 122}_0 ∧ p_732) -> (-b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ -b^{6, 123}_0) c in CNF: c -b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ -p_732 ∨ -b^{6, 123}_2 c -b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ -p_732 ∨ -b^{6, 123}_1 c -b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ -p_732 ∨ -b^{6, 123}_0 c in DIMACS: -9491 9492 -9493 -732 -9494 0 -9491 9492 -9493 -732 -9495 0 -9491 9492 -9493 -732 -9496 0 c 0+1 --> 1 c (-b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ -b^{6, 122}_0 ∧ p_732) -> (-b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ b^{6, 123}_0) c in CNF: c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ -p_732 ∨ -b^{6, 123}_2 c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ -p_732 ∨ -b^{6, 123}_1 c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ -p_732 ∨ b^{6, 123}_0 c in DIMACS: 9491 9492 9493 -732 -9494 0 9491 9492 9493 -732 -9495 0 9491 9492 9493 -732 9496 0 c 1+1 --> 2 c (-b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ b^{6, 122}_0 ∧ p_732) -> (-b^{6, 123}_2 ∧ b^{6, 123}_1 ∧ -b^{6, 123}_0) c in CNF: c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ -p_732 ∨ -b^{6, 123}_2 c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ -p_732 ∨ b^{6, 123}_1 c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ -p_732 ∨ -b^{6, 123}_0 c in DIMACS: 9491 9492 -9493 -732 -9494 0 9491 9492 -9493 -732 9495 0 9491 9492 -9493 -732 -9496 0 c 2+1 --> break c (-b^{6, 122}_2 ∧ b^{6, 122}_1 ∧ -b^{6, 122}_0 ∧ p_732) -> break c in CNF: c b^{6, 122}_2 ∨ -b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ -p_732 ∨ break c in DIMACS: 9491 -9492 9493 -732 1162 0 c 2-1 --> 1 c (-b^{6, 122}_2 ∧ b^{6, 122}_1 ∧ -b^{6, 122}_0 ∧ -p_732) -> (-b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ b^{6, 123}_0) c in CNF: c b^{6, 122}_2 ∨ -b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ p_732 ∨ -b^{6, 123}_2 c b^{6, 122}_2 ∨ -b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ p_732 ∨ -b^{6, 123}_1 c b^{6, 122}_2 ∨ -b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ p_732 ∨ b^{6, 123}_0 c in DIMACS: 9491 -9492 9493 732 -9494 0 9491 -9492 9493 732 -9495 0 9491 -9492 9493 732 9496 0 c 1-1 --> 0 c (-b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ b^{6, 122}_0 ∧ -p_732) -> (-b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ -b^{6, 123}_0) c in CNF: c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ p_732 ∨ -b^{6, 123}_2 c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ p_732 ∨ -b^{6, 123}_1 c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ p_732 ∨ -b^{6, 123}_0 c in DIMACS: 9491 9492 -9493 732 -9494 0 9491 9492 -9493 732 -9495 0 9491 9492 -9493 732 -9496 0 c 0-1 --> -1 c (-b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ -b^{6, 122}_0 ∧ -p_732) -> ( b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ b^{6, 123}_0) c in CNF: c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ p_732 ∨ b^{6, 123}_2 c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ p_732 ∨ -b^{6, 123}_1 c b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ p_732 ∨ b^{6, 123}_0 c in DIMACS: 9491 9492 9493 732 9494 0 9491 9492 9493 732 -9495 0 9491 9492 9493 732 9496 0 c -1-1 --> -2 c ( b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ b^{6, 122}_0 ∧ -p_732) -> ( b^{6, 123}_2 ∧ b^{6, 123}_1 ∧ -b^{6, 123}_0) c in CNF: c -b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ p_732 ∨ b^{6, 123}_2 c -b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ p_732 ∨ b^{6, 123}_1 c -b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ p_732 ∨ -b^{6, 123}_0 c in DIMACS: -9491 9492 -9493 732 9494 0 -9491 9492 -9493 732 9495 0 -9491 9492 -9493 732 -9496 0 c -2-1 --> break c ( b^{6, 122}_2 ∧ b^{6, 122}_1 ∧ -b^{6, 122}_0 ∧ -p_732) -> break c in CNF: c -b^{6, 122}_2 ∨ -b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ p_732 ∨ break c in DIMACS: -9491 -9492 9493 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 122}_2 ∧ -b^{6, 122}_1 ∧ -b^{6, 122}_0 ∧ true) c in CNF: c -b^{6, 122}_2 ∨ b^{6, 122}_1 ∨ b^{6, 122}_0 ∨ false c in DIMACS: -9491 9492 9493 0 c 3 does not represent an automaton state. c -(-b^{6, 122}_2 ∧ b^{6, 122}_1 ∧ b^{6, 122}_0 ∧ true) c in CNF: c b^{6, 122}_2 ∨ -b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ false c in DIMACS: 9491 -9492 -9493 0 c -3 does not represent an automaton state. c -( b^{6, 122}_2 ∧ b^{6, 122}_1 ∧ b^{6, 122}_0 ∧ true) c in CNF: c -b^{6, 122}_2 ∨ -b^{6, 122}_1 ∨ -b^{6, 122}_0 ∨ false c in DIMACS: -9491 -9492 -9493 0 c i = 123 c -2+1 --> -1 c ( b^{6, 123}_2 ∧ b^{6, 123}_1 ∧ -b^{6, 123}_0 ∧ p_738) -> ( b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ b^{6, 124}_0) c in CNF: c -b^{6, 123}_2 ∨ -b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ -p_738 ∨ b^{6, 124}_2 c -b^{6, 123}_2 ∨ -b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ -p_738 ∨ -b^{6, 124}_1 c -b^{6, 123}_2 ∨ -b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ -p_738 ∨ b^{6, 124}_0 c in DIMACS: -9494 -9495 9496 -738 9497 0 -9494 -9495 9496 -738 -9498 0 -9494 -9495 9496 -738 9499 0 c -1+1 --> 0 c ( b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ b^{6, 123}_0 ∧ p_738) -> (-b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ -b^{6, 124}_0) c in CNF: c -b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ -p_738 ∨ -b^{6, 124}_2 c -b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ -p_738 ∨ -b^{6, 124}_1 c -b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ -p_738 ∨ -b^{6, 124}_0 c in DIMACS: -9494 9495 -9496 -738 -9497 0 -9494 9495 -9496 -738 -9498 0 -9494 9495 -9496 -738 -9499 0 c 0+1 --> 1 c (-b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ -b^{6, 123}_0 ∧ p_738) -> (-b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ b^{6, 124}_0) c in CNF: c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ -p_738 ∨ -b^{6, 124}_2 c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ -p_738 ∨ -b^{6, 124}_1 c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ -p_738 ∨ b^{6, 124}_0 c in DIMACS: 9494 9495 9496 -738 -9497 0 9494 9495 9496 -738 -9498 0 9494 9495 9496 -738 9499 0 c 1+1 --> 2 c (-b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ b^{6, 123}_0 ∧ p_738) -> (-b^{6, 124}_2 ∧ b^{6, 124}_1 ∧ -b^{6, 124}_0) c in CNF: c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ -p_738 ∨ -b^{6, 124}_2 c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ -p_738 ∨ b^{6, 124}_1 c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ -p_738 ∨ -b^{6, 124}_0 c in DIMACS: 9494 9495 -9496 -738 -9497 0 9494 9495 -9496 -738 9498 0 9494 9495 -9496 -738 -9499 0 c 2+1 --> break c (-b^{6, 123}_2 ∧ b^{6, 123}_1 ∧ -b^{6, 123}_0 ∧ p_738) -> break c in CNF: c b^{6, 123}_2 ∨ -b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ -p_738 ∨ break c in DIMACS: 9494 -9495 9496 -738 1162 0 c 2-1 --> 1 c (-b^{6, 123}_2 ∧ b^{6, 123}_1 ∧ -b^{6, 123}_0 ∧ -p_738) -> (-b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ b^{6, 124}_0) c in CNF: c b^{6, 123}_2 ∨ -b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ p_738 ∨ -b^{6, 124}_2 c b^{6, 123}_2 ∨ -b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ p_738 ∨ -b^{6, 124}_1 c b^{6, 123}_2 ∨ -b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ p_738 ∨ b^{6, 124}_0 c in DIMACS: 9494 -9495 9496 738 -9497 0 9494 -9495 9496 738 -9498 0 9494 -9495 9496 738 9499 0 c 1-1 --> 0 c (-b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ b^{6, 123}_0 ∧ -p_738) -> (-b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ -b^{6, 124}_0) c in CNF: c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ p_738 ∨ -b^{6, 124}_2 c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ p_738 ∨ -b^{6, 124}_1 c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ p_738 ∨ -b^{6, 124}_0 c in DIMACS: 9494 9495 -9496 738 -9497 0 9494 9495 -9496 738 -9498 0 9494 9495 -9496 738 -9499 0 c 0-1 --> -1 c (-b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ -b^{6, 123}_0 ∧ -p_738) -> ( b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ b^{6, 124}_0) c in CNF: c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ p_738 ∨ b^{6, 124}_2 c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ p_738 ∨ -b^{6, 124}_1 c b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ p_738 ∨ b^{6, 124}_0 c in DIMACS: 9494 9495 9496 738 9497 0 9494 9495 9496 738 -9498 0 9494 9495 9496 738 9499 0 c -1-1 --> -2 c ( b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ b^{6, 123}_0 ∧ -p_738) -> ( b^{6, 124}_2 ∧ b^{6, 124}_1 ∧ -b^{6, 124}_0) c in CNF: c -b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ p_738 ∨ b^{6, 124}_2 c -b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ p_738 ∨ b^{6, 124}_1 c -b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ p_738 ∨ -b^{6, 124}_0 c in DIMACS: -9494 9495 -9496 738 9497 0 -9494 9495 -9496 738 9498 0 -9494 9495 -9496 738 -9499 0 c -2-1 --> break c ( b^{6, 123}_2 ∧ b^{6, 123}_1 ∧ -b^{6, 123}_0 ∧ -p_738) -> break c in CNF: c -b^{6, 123}_2 ∨ -b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ p_738 ∨ break c in DIMACS: -9494 -9495 9496 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 123}_2 ∧ -b^{6, 123}_1 ∧ -b^{6, 123}_0 ∧ true) c in CNF: c -b^{6, 123}_2 ∨ b^{6, 123}_1 ∨ b^{6, 123}_0 ∨ false c in DIMACS: -9494 9495 9496 0 c 3 does not represent an automaton state. c -(-b^{6, 123}_2 ∧ b^{6, 123}_1 ∧ b^{6, 123}_0 ∧ true) c in CNF: c b^{6, 123}_2 ∨ -b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ false c in DIMACS: 9494 -9495 -9496 0 c -3 does not represent an automaton state. c -( b^{6, 123}_2 ∧ b^{6, 123}_1 ∧ b^{6, 123}_0 ∧ true) c in CNF: c -b^{6, 123}_2 ∨ -b^{6, 123}_1 ∨ -b^{6, 123}_0 ∨ false c in DIMACS: -9494 -9495 -9496 0 c i = 124 c -2+1 --> -1 c ( b^{6, 124}_2 ∧ b^{6, 124}_1 ∧ -b^{6, 124}_0 ∧ p_744) -> ( b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ b^{6, 125}_0) c in CNF: c -b^{6, 124}_2 ∨ -b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ -p_744 ∨ b^{6, 125}_2 c -b^{6, 124}_2 ∨ -b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ -p_744 ∨ -b^{6, 125}_1 c -b^{6, 124}_2 ∨ -b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ -p_744 ∨ b^{6, 125}_0 c in DIMACS: -9497 -9498 9499 -744 9500 0 -9497 -9498 9499 -744 -9501 0 -9497 -9498 9499 -744 9502 0 c -1+1 --> 0 c ( b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ b^{6, 124}_0 ∧ p_744) -> (-b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ -b^{6, 125}_0) c in CNF: c -b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ -p_744 ∨ -b^{6, 125}_2 c -b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ -p_744 ∨ -b^{6, 125}_1 c -b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ -p_744 ∨ -b^{6, 125}_0 c in DIMACS: -9497 9498 -9499 -744 -9500 0 -9497 9498 -9499 -744 -9501 0 -9497 9498 -9499 -744 -9502 0 c 0+1 --> 1 c (-b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ -b^{6, 124}_0 ∧ p_744) -> (-b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ b^{6, 125}_0) c in CNF: c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ -p_744 ∨ -b^{6, 125}_2 c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ -p_744 ∨ -b^{6, 125}_1 c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ -p_744 ∨ b^{6, 125}_0 c in DIMACS: 9497 9498 9499 -744 -9500 0 9497 9498 9499 -744 -9501 0 9497 9498 9499 -744 9502 0 c 1+1 --> 2 c (-b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ b^{6, 124}_0 ∧ p_744) -> (-b^{6, 125}_2 ∧ b^{6, 125}_1 ∧ -b^{6, 125}_0) c in CNF: c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ -p_744 ∨ -b^{6, 125}_2 c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ -p_744 ∨ b^{6, 125}_1 c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ -p_744 ∨ -b^{6, 125}_0 c in DIMACS: 9497 9498 -9499 -744 -9500 0 9497 9498 -9499 -744 9501 0 9497 9498 -9499 -744 -9502 0 c 2+1 --> break c (-b^{6, 124}_2 ∧ b^{6, 124}_1 ∧ -b^{6, 124}_0 ∧ p_744) -> break c in CNF: c b^{6, 124}_2 ∨ -b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ -p_744 ∨ break c in DIMACS: 9497 -9498 9499 -744 1162 0 c 2-1 --> 1 c (-b^{6, 124}_2 ∧ b^{6, 124}_1 ∧ -b^{6, 124}_0 ∧ -p_744) -> (-b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ b^{6, 125}_0) c in CNF: c b^{6, 124}_2 ∨ -b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ p_744 ∨ -b^{6, 125}_2 c b^{6, 124}_2 ∨ -b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ p_744 ∨ -b^{6, 125}_1 c b^{6, 124}_2 ∨ -b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ p_744 ∨ b^{6, 125}_0 c in DIMACS: 9497 -9498 9499 744 -9500 0 9497 -9498 9499 744 -9501 0 9497 -9498 9499 744 9502 0 c 1-1 --> 0 c (-b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ b^{6, 124}_0 ∧ -p_744) -> (-b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ -b^{6, 125}_0) c in CNF: c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ p_744 ∨ -b^{6, 125}_2 c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ p_744 ∨ -b^{6, 125}_1 c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ p_744 ∨ -b^{6, 125}_0 c in DIMACS: 9497 9498 -9499 744 -9500 0 9497 9498 -9499 744 -9501 0 9497 9498 -9499 744 -9502 0 c 0-1 --> -1 c (-b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ -b^{6, 124}_0 ∧ -p_744) -> ( b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ b^{6, 125}_0) c in CNF: c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ p_744 ∨ b^{6, 125}_2 c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ p_744 ∨ -b^{6, 125}_1 c b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ p_744 ∨ b^{6, 125}_0 c in DIMACS: 9497 9498 9499 744 9500 0 9497 9498 9499 744 -9501 0 9497 9498 9499 744 9502 0 c -1-1 --> -2 c ( b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ b^{6, 124}_0 ∧ -p_744) -> ( b^{6, 125}_2 ∧ b^{6, 125}_1 ∧ -b^{6, 125}_0) c in CNF: c -b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ p_744 ∨ b^{6, 125}_2 c -b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ p_744 ∨ b^{6, 125}_1 c -b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ p_744 ∨ -b^{6, 125}_0 c in DIMACS: -9497 9498 -9499 744 9500 0 -9497 9498 -9499 744 9501 0 -9497 9498 -9499 744 -9502 0 c -2-1 --> break c ( b^{6, 124}_2 ∧ b^{6, 124}_1 ∧ -b^{6, 124}_0 ∧ -p_744) -> break c in CNF: c -b^{6, 124}_2 ∨ -b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ p_744 ∨ break c in DIMACS: -9497 -9498 9499 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 124}_2 ∧ -b^{6, 124}_1 ∧ -b^{6, 124}_0 ∧ true) c in CNF: c -b^{6, 124}_2 ∨ b^{6, 124}_1 ∨ b^{6, 124}_0 ∨ false c in DIMACS: -9497 9498 9499 0 c 3 does not represent an automaton state. c -(-b^{6, 124}_2 ∧ b^{6, 124}_1 ∧ b^{6, 124}_0 ∧ true) c in CNF: c b^{6, 124}_2 ∨ -b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ false c in DIMACS: 9497 -9498 -9499 0 c -3 does not represent an automaton state. c -( b^{6, 124}_2 ∧ b^{6, 124}_1 ∧ b^{6, 124}_0 ∧ true) c in CNF: c -b^{6, 124}_2 ∨ -b^{6, 124}_1 ∨ -b^{6, 124}_0 ∨ false c in DIMACS: -9497 -9498 -9499 0 c i = 125 c -2+1 --> -1 c ( b^{6, 125}_2 ∧ b^{6, 125}_1 ∧ -b^{6, 125}_0 ∧ p_750) -> ( b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ b^{6, 126}_0) c in CNF: c -b^{6, 125}_2 ∨ -b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ -p_750 ∨ b^{6, 126}_2 c -b^{6, 125}_2 ∨ -b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ -p_750 ∨ -b^{6, 126}_1 c -b^{6, 125}_2 ∨ -b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ -p_750 ∨ b^{6, 126}_0 c in DIMACS: -9500 -9501 9502 -750 9503 0 -9500 -9501 9502 -750 -9504 0 -9500 -9501 9502 -750 9505 0 c -1+1 --> 0 c ( b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ b^{6, 125}_0 ∧ p_750) -> (-b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ -b^{6, 126}_0) c in CNF: c -b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ -p_750 ∨ -b^{6, 126}_2 c -b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ -p_750 ∨ -b^{6, 126}_1 c -b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ -p_750 ∨ -b^{6, 126}_0 c in DIMACS: -9500 9501 -9502 -750 -9503 0 -9500 9501 -9502 -750 -9504 0 -9500 9501 -9502 -750 -9505 0 c 0+1 --> 1 c (-b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ -b^{6, 125}_0 ∧ p_750) -> (-b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ b^{6, 126}_0) c in CNF: c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ -p_750 ∨ -b^{6, 126}_2 c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ -p_750 ∨ -b^{6, 126}_1 c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ -p_750 ∨ b^{6, 126}_0 c in DIMACS: 9500 9501 9502 -750 -9503 0 9500 9501 9502 -750 -9504 0 9500 9501 9502 -750 9505 0 c 1+1 --> 2 c (-b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ b^{6, 125}_0 ∧ p_750) -> (-b^{6, 126}_2 ∧ b^{6, 126}_1 ∧ -b^{6, 126}_0) c in CNF: c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ -p_750 ∨ -b^{6, 126}_2 c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ -p_750 ∨ b^{6, 126}_1 c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ -p_750 ∨ -b^{6, 126}_0 c in DIMACS: 9500 9501 -9502 -750 -9503 0 9500 9501 -9502 -750 9504 0 9500 9501 -9502 -750 -9505 0 c 2+1 --> break c (-b^{6, 125}_2 ∧ b^{6, 125}_1 ∧ -b^{6, 125}_0 ∧ p_750) -> break c in CNF: c b^{6, 125}_2 ∨ -b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ -p_750 ∨ break c in DIMACS: 9500 -9501 9502 -750 1162 0 c 2-1 --> 1 c (-b^{6, 125}_2 ∧ b^{6, 125}_1 ∧ -b^{6, 125}_0 ∧ -p_750) -> (-b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ b^{6, 126}_0) c in CNF: c b^{6, 125}_2 ∨ -b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ p_750 ∨ -b^{6, 126}_2 c b^{6, 125}_2 ∨ -b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ p_750 ∨ -b^{6, 126}_1 c b^{6, 125}_2 ∨ -b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ p_750 ∨ b^{6, 126}_0 c in DIMACS: 9500 -9501 9502 750 -9503 0 9500 -9501 9502 750 -9504 0 9500 -9501 9502 750 9505 0 c 1-1 --> 0 c (-b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ b^{6, 125}_0 ∧ -p_750) -> (-b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ -b^{6, 126}_0) c in CNF: c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ p_750 ∨ -b^{6, 126}_2 c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ p_750 ∨ -b^{6, 126}_1 c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ p_750 ∨ -b^{6, 126}_0 c in DIMACS: 9500 9501 -9502 750 -9503 0 9500 9501 -9502 750 -9504 0 9500 9501 -9502 750 -9505 0 c 0-1 --> -1 c (-b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ -b^{6, 125}_0 ∧ -p_750) -> ( b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ b^{6, 126}_0) c in CNF: c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ p_750 ∨ b^{6, 126}_2 c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ p_750 ∨ -b^{6, 126}_1 c b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ p_750 ∨ b^{6, 126}_0 c in DIMACS: 9500 9501 9502 750 9503 0 9500 9501 9502 750 -9504 0 9500 9501 9502 750 9505 0 c -1-1 --> -2 c ( b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ b^{6, 125}_0 ∧ -p_750) -> ( b^{6, 126}_2 ∧ b^{6, 126}_1 ∧ -b^{6, 126}_0) c in CNF: c -b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ p_750 ∨ b^{6, 126}_2 c -b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ p_750 ∨ b^{6, 126}_1 c -b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ p_750 ∨ -b^{6, 126}_0 c in DIMACS: -9500 9501 -9502 750 9503 0 -9500 9501 -9502 750 9504 0 -9500 9501 -9502 750 -9505 0 c -2-1 --> break c ( b^{6, 125}_2 ∧ b^{6, 125}_1 ∧ -b^{6, 125}_0 ∧ -p_750) -> break c in CNF: c -b^{6, 125}_2 ∨ -b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ p_750 ∨ break c in DIMACS: -9500 -9501 9502 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 125}_2 ∧ -b^{6, 125}_1 ∧ -b^{6, 125}_0 ∧ true) c in CNF: c -b^{6, 125}_2 ∨ b^{6, 125}_1 ∨ b^{6, 125}_0 ∨ false c in DIMACS: -9500 9501 9502 0 c 3 does not represent an automaton state. c -(-b^{6, 125}_2 ∧ b^{6, 125}_1 ∧ b^{6, 125}_0 ∧ true) c in CNF: c b^{6, 125}_2 ∨ -b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ false c in DIMACS: 9500 -9501 -9502 0 c -3 does not represent an automaton state. c -( b^{6, 125}_2 ∧ b^{6, 125}_1 ∧ b^{6, 125}_0 ∧ true) c in CNF: c -b^{6, 125}_2 ∨ -b^{6, 125}_1 ∨ -b^{6, 125}_0 ∨ false c in DIMACS: -9500 -9501 -9502 0 c i = 126 c -2+1 --> -1 c ( b^{6, 126}_2 ∧ b^{6, 126}_1 ∧ -b^{6, 126}_0 ∧ p_756) -> ( b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ b^{6, 127}_0) c in CNF: c -b^{6, 126}_2 ∨ -b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ -p_756 ∨ b^{6, 127}_2 c -b^{6, 126}_2 ∨ -b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ -p_756 ∨ -b^{6, 127}_1 c -b^{6, 126}_2 ∨ -b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ -p_756 ∨ b^{6, 127}_0 c in DIMACS: -9503 -9504 9505 -756 9506 0 -9503 -9504 9505 -756 -9507 0 -9503 -9504 9505 -756 9508 0 c -1+1 --> 0 c ( b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ b^{6, 126}_0 ∧ p_756) -> (-b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ -b^{6, 127}_0) c in CNF: c -b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ -p_756 ∨ -b^{6, 127}_2 c -b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ -p_756 ∨ -b^{6, 127}_1 c -b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ -p_756 ∨ -b^{6, 127}_0 c in DIMACS: -9503 9504 -9505 -756 -9506 0 -9503 9504 -9505 -756 -9507 0 -9503 9504 -9505 -756 -9508 0 c 0+1 --> 1 c (-b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ -b^{6, 126}_0 ∧ p_756) -> (-b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ b^{6, 127}_0) c in CNF: c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ -p_756 ∨ -b^{6, 127}_2 c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ -p_756 ∨ -b^{6, 127}_1 c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ -p_756 ∨ b^{6, 127}_0 c in DIMACS: 9503 9504 9505 -756 -9506 0 9503 9504 9505 -756 -9507 0 9503 9504 9505 -756 9508 0 c 1+1 --> 2 c (-b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ b^{6, 126}_0 ∧ p_756) -> (-b^{6, 127}_2 ∧ b^{6, 127}_1 ∧ -b^{6, 127}_0) c in CNF: c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ -p_756 ∨ -b^{6, 127}_2 c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ -p_756 ∨ b^{6, 127}_1 c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ -p_756 ∨ -b^{6, 127}_0 c in DIMACS: 9503 9504 -9505 -756 -9506 0 9503 9504 -9505 -756 9507 0 9503 9504 -9505 -756 -9508 0 c 2+1 --> break c (-b^{6, 126}_2 ∧ b^{6, 126}_1 ∧ -b^{6, 126}_0 ∧ p_756) -> break c in CNF: c b^{6, 126}_2 ∨ -b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ -p_756 ∨ break c in DIMACS: 9503 -9504 9505 -756 1162 0 c 2-1 --> 1 c (-b^{6, 126}_2 ∧ b^{6, 126}_1 ∧ -b^{6, 126}_0 ∧ -p_756) -> (-b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ b^{6, 127}_0) c in CNF: c b^{6, 126}_2 ∨ -b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ p_756 ∨ -b^{6, 127}_2 c b^{6, 126}_2 ∨ -b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ p_756 ∨ -b^{6, 127}_1 c b^{6, 126}_2 ∨ -b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ p_756 ∨ b^{6, 127}_0 c in DIMACS: 9503 -9504 9505 756 -9506 0 9503 -9504 9505 756 -9507 0 9503 -9504 9505 756 9508 0 c 1-1 --> 0 c (-b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ b^{6, 126}_0 ∧ -p_756) -> (-b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ -b^{6, 127}_0) c in CNF: c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ p_756 ∨ -b^{6, 127}_2 c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ p_756 ∨ -b^{6, 127}_1 c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ p_756 ∨ -b^{6, 127}_0 c in DIMACS: 9503 9504 -9505 756 -9506 0 9503 9504 -9505 756 -9507 0 9503 9504 -9505 756 -9508 0 c 0-1 --> -1 c (-b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ -b^{6, 126}_0 ∧ -p_756) -> ( b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ b^{6, 127}_0) c in CNF: c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ p_756 ∨ b^{6, 127}_2 c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ p_756 ∨ -b^{6, 127}_1 c b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ p_756 ∨ b^{6, 127}_0 c in DIMACS: 9503 9504 9505 756 9506 0 9503 9504 9505 756 -9507 0 9503 9504 9505 756 9508 0 c -1-1 --> -2 c ( b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ b^{6, 126}_0 ∧ -p_756) -> ( b^{6, 127}_2 ∧ b^{6, 127}_1 ∧ -b^{6, 127}_0) c in CNF: c -b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ p_756 ∨ b^{6, 127}_2 c -b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ p_756 ∨ b^{6, 127}_1 c -b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ p_756 ∨ -b^{6, 127}_0 c in DIMACS: -9503 9504 -9505 756 9506 0 -9503 9504 -9505 756 9507 0 -9503 9504 -9505 756 -9508 0 c -2-1 --> break c ( b^{6, 126}_2 ∧ b^{6, 126}_1 ∧ -b^{6, 126}_0 ∧ -p_756) -> break c in CNF: c -b^{6, 126}_2 ∨ -b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ p_756 ∨ break c in DIMACS: -9503 -9504 9505 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 126}_2 ∧ -b^{6, 126}_1 ∧ -b^{6, 126}_0 ∧ true) c in CNF: c -b^{6, 126}_2 ∨ b^{6, 126}_1 ∨ b^{6, 126}_0 ∨ false c in DIMACS: -9503 9504 9505 0 c 3 does not represent an automaton state. c -(-b^{6, 126}_2 ∧ b^{6, 126}_1 ∧ b^{6, 126}_0 ∧ true) c in CNF: c b^{6, 126}_2 ∨ -b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ false c in DIMACS: 9503 -9504 -9505 0 c -3 does not represent an automaton state. c -( b^{6, 126}_2 ∧ b^{6, 126}_1 ∧ b^{6, 126}_0 ∧ true) c in CNF: c -b^{6, 126}_2 ∨ -b^{6, 126}_1 ∨ -b^{6, 126}_0 ∨ false c in DIMACS: -9503 -9504 -9505 0 c i = 127 c -2+1 --> -1 c ( b^{6, 127}_2 ∧ b^{6, 127}_1 ∧ -b^{6, 127}_0 ∧ p_762) -> ( b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ b^{6, 128}_0) c in CNF: c -b^{6, 127}_2 ∨ -b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ -p_762 ∨ b^{6, 128}_2 c -b^{6, 127}_2 ∨ -b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ -p_762 ∨ -b^{6, 128}_1 c -b^{6, 127}_2 ∨ -b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ -p_762 ∨ b^{6, 128}_0 c in DIMACS: -9506 -9507 9508 -762 9509 0 -9506 -9507 9508 -762 -9510 0 -9506 -9507 9508 -762 9511 0 c -1+1 --> 0 c ( b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ b^{6, 127}_0 ∧ p_762) -> (-b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ -b^{6, 128}_0) c in CNF: c -b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ -p_762 ∨ -b^{6, 128}_2 c -b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ -p_762 ∨ -b^{6, 128}_1 c -b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ -p_762 ∨ -b^{6, 128}_0 c in DIMACS: -9506 9507 -9508 -762 -9509 0 -9506 9507 -9508 -762 -9510 0 -9506 9507 -9508 -762 -9511 0 c 0+1 --> 1 c (-b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ -b^{6, 127}_0 ∧ p_762) -> (-b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ b^{6, 128}_0) c in CNF: c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ -p_762 ∨ -b^{6, 128}_2 c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ -p_762 ∨ -b^{6, 128}_1 c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ -p_762 ∨ b^{6, 128}_0 c in DIMACS: 9506 9507 9508 -762 -9509 0 9506 9507 9508 -762 -9510 0 9506 9507 9508 -762 9511 0 c 1+1 --> 2 c (-b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ b^{6, 127}_0 ∧ p_762) -> (-b^{6, 128}_2 ∧ b^{6, 128}_1 ∧ -b^{6, 128}_0) c in CNF: c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ -p_762 ∨ -b^{6, 128}_2 c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ -p_762 ∨ b^{6, 128}_1 c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ -p_762 ∨ -b^{6, 128}_0 c in DIMACS: 9506 9507 -9508 -762 -9509 0 9506 9507 -9508 -762 9510 0 9506 9507 -9508 -762 -9511 0 c 2+1 --> break c (-b^{6, 127}_2 ∧ b^{6, 127}_1 ∧ -b^{6, 127}_0 ∧ p_762) -> break c in CNF: c b^{6, 127}_2 ∨ -b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ -p_762 ∨ break c in DIMACS: 9506 -9507 9508 -762 1162 0 c 2-1 --> 1 c (-b^{6, 127}_2 ∧ b^{6, 127}_1 ∧ -b^{6, 127}_0 ∧ -p_762) -> (-b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ b^{6, 128}_0) c in CNF: c b^{6, 127}_2 ∨ -b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ p_762 ∨ -b^{6, 128}_2 c b^{6, 127}_2 ∨ -b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ p_762 ∨ -b^{6, 128}_1 c b^{6, 127}_2 ∨ -b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ p_762 ∨ b^{6, 128}_0 c in DIMACS: 9506 -9507 9508 762 -9509 0 9506 -9507 9508 762 -9510 0 9506 -9507 9508 762 9511 0 c 1-1 --> 0 c (-b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ b^{6, 127}_0 ∧ -p_762) -> (-b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ -b^{6, 128}_0) c in CNF: c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ p_762 ∨ -b^{6, 128}_2 c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ p_762 ∨ -b^{6, 128}_1 c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ p_762 ∨ -b^{6, 128}_0 c in DIMACS: 9506 9507 -9508 762 -9509 0 9506 9507 -9508 762 -9510 0 9506 9507 -9508 762 -9511 0 c 0-1 --> -1 c (-b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ -b^{6, 127}_0 ∧ -p_762) -> ( b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ b^{6, 128}_0) c in CNF: c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ p_762 ∨ b^{6, 128}_2 c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ p_762 ∨ -b^{6, 128}_1 c b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ p_762 ∨ b^{6, 128}_0 c in DIMACS: 9506 9507 9508 762 9509 0 9506 9507 9508 762 -9510 0 9506 9507 9508 762 9511 0 c -1-1 --> -2 c ( b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ b^{6, 127}_0 ∧ -p_762) -> ( b^{6, 128}_2 ∧ b^{6, 128}_1 ∧ -b^{6, 128}_0) c in CNF: c -b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ p_762 ∨ b^{6, 128}_2 c -b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ p_762 ∨ b^{6, 128}_1 c -b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ p_762 ∨ -b^{6, 128}_0 c in DIMACS: -9506 9507 -9508 762 9509 0 -9506 9507 -9508 762 9510 0 -9506 9507 -9508 762 -9511 0 c -2-1 --> break c ( b^{6, 127}_2 ∧ b^{6, 127}_1 ∧ -b^{6, 127}_0 ∧ -p_762) -> break c in CNF: c -b^{6, 127}_2 ∨ -b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ p_762 ∨ break c in DIMACS: -9506 -9507 9508 762 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 127}_2 ∧ -b^{6, 127}_1 ∧ -b^{6, 127}_0 ∧ true) c in CNF: c -b^{6, 127}_2 ∨ b^{6, 127}_1 ∨ b^{6, 127}_0 ∨ false c in DIMACS: -9506 9507 9508 0 c 3 does not represent an automaton state. c -(-b^{6, 127}_2 ∧ b^{6, 127}_1 ∧ b^{6, 127}_0 ∧ true) c in CNF: c b^{6, 127}_2 ∨ -b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ false c in DIMACS: 9506 -9507 -9508 0 c -3 does not represent an automaton state. c -( b^{6, 127}_2 ∧ b^{6, 127}_1 ∧ b^{6, 127}_0 ∧ true) c in CNF: c -b^{6, 127}_2 ∨ -b^{6, 127}_1 ∨ -b^{6, 127}_0 ∨ false c in DIMACS: -9506 -9507 -9508 0 c i = 128 c -2+1 --> -1 c ( b^{6, 128}_2 ∧ b^{6, 128}_1 ∧ -b^{6, 128}_0 ∧ p_768) -> ( b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ b^{6, 129}_0) c in CNF: c -b^{6, 128}_2 ∨ -b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ -p_768 ∨ b^{6, 129}_2 c -b^{6, 128}_2 ∨ -b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ -p_768 ∨ -b^{6, 129}_1 c -b^{6, 128}_2 ∨ -b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ -p_768 ∨ b^{6, 129}_0 c in DIMACS: -9509 -9510 9511 -768 9512 0 -9509 -9510 9511 -768 -9513 0 -9509 -9510 9511 -768 9514 0 c -1+1 --> 0 c ( b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ b^{6, 128}_0 ∧ p_768) -> (-b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ -b^{6, 129}_0) c in CNF: c -b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ -p_768 ∨ -b^{6, 129}_2 c -b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ -p_768 ∨ -b^{6, 129}_1 c -b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ -p_768 ∨ -b^{6, 129}_0 c in DIMACS: -9509 9510 -9511 -768 -9512 0 -9509 9510 -9511 -768 -9513 0 -9509 9510 -9511 -768 -9514 0 c 0+1 --> 1 c (-b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ -b^{6, 128}_0 ∧ p_768) -> (-b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ b^{6, 129}_0) c in CNF: c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ -p_768 ∨ -b^{6, 129}_2 c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ -p_768 ∨ -b^{6, 129}_1 c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ -p_768 ∨ b^{6, 129}_0 c in DIMACS: 9509 9510 9511 -768 -9512 0 9509 9510 9511 -768 -9513 0 9509 9510 9511 -768 9514 0 c 1+1 --> 2 c (-b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ b^{6, 128}_0 ∧ p_768) -> (-b^{6, 129}_2 ∧ b^{6, 129}_1 ∧ -b^{6, 129}_0) c in CNF: c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ -p_768 ∨ -b^{6, 129}_2 c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ -p_768 ∨ b^{6, 129}_1 c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ -p_768 ∨ -b^{6, 129}_0 c in DIMACS: 9509 9510 -9511 -768 -9512 0 9509 9510 -9511 -768 9513 0 9509 9510 -9511 -768 -9514 0 c 2+1 --> break c (-b^{6, 128}_2 ∧ b^{6, 128}_1 ∧ -b^{6, 128}_0 ∧ p_768) -> break c in CNF: c b^{6, 128}_2 ∨ -b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ -p_768 ∨ break c in DIMACS: 9509 -9510 9511 -768 1162 0 c 2-1 --> 1 c (-b^{6, 128}_2 ∧ b^{6, 128}_1 ∧ -b^{6, 128}_0 ∧ -p_768) -> (-b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ b^{6, 129}_0) c in CNF: c b^{6, 128}_2 ∨ -b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ p_768 ∨ -b^{6, 129}_2 c b^{6, 128}_2 ∨ -b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ p_768 ∨ -b^{6, 129}_1 c b^{6, 128}_2 ∨ -b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ p_768 ∨ b^{6, 129}_0 c in DIMACS: 9509 -9510 9511 768 -9512 0 9509 -9510 9511 768 -9513 0 9509 -9510 9511 768 9514 0 c 1-1 --> 0 c (-b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ b^{6, 128}_0 ∧ -p_768) -> (-b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ -b^{6, 129}_0) c in CNF: c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ p_768 ∨ -b^{6, 129}_2 c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ p_768 ∨ -b^{6, 129}_1 c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ p_768 ∨ -b^{6, 129}_0 c in DIMACS: 9509 9510 -9511 768 -9512 0 9509 9510 -9511 768 -9513 0 9509 9510 -9511 768 -9514 0 c 0-1 --> -1 c (-b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ -b^{6, 128}_0 ∧ -p_768) -> ( b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ b^{6, 129}_0) c in CNF: c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ p_768 ∨ b^{6, 129}_2 c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ p_768 ∨ -b^{6, 129}_1 c b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ p_768 ∨ b^{6, 129}_0 c in DIMACS: 9509 9510 9511 768 9512 0 9509 9510 9511 768 -9513 0 9509 9510 9511 768 9514 0 c -1-1 --> -2 c ( b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ b^{6, 128}_0 ∧ -p_768) -> ( b^{6, 129}_2 ∧ b^{6, 129}_1 ∧ -b^{6, 129}_0) c in CNF: c -b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ p_768 ∨ b^{6, 129}_2 c -b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ p_768 ∨ b^{6, 129}_1 c -b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ p_768 ∨ -b^{6, 129}_0 c in DIMACS: -9509 9510 -9511 768 9512 0 -9509 9510 -9511 768 9513 0 -9509 9510 -9511 768 -9514 0 c -2-1 --> break c ( b^{6, 128}_2 ∧ b^{6, 128}_1 ∧ -b^{6, 128}_0 ∧ -p_768) -> break c in CNF: c -b^{6, 128}_2 ∨ -b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ p_768 ∨ break c in DIMACS: -9509 -9510 9511 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 128}_2 ∧ -b^{6, 128}_1 ∧ -b^{6, 128}_0 ∧ true) c in CNF: c -b^{6, 128}_2 ∨ b^{6, 128}_1 ∨ b^{6, 128}_0 ∨ false c in DIMACS: -9509 9510 9511 0 c 3 does not represent an automaton state. c -(-b^{6, 128}_2 ∧ b^{6, 128}_1 ∧ b^{6, 128}_0 ∧ true) c in CNF: c b^{6, 128}_2 ∨ -b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ false c in DIMACS: 9509 -9510 -9511 0 c -3 does not represent an automaton state. c -( b^{6, 128}_2 ∧ b^{6, 128}_1 ∧ b^{6, 128}_0 ∧ true) c in CNF: c -b^{6, 128}_2 ∨ -b^{6, 128}_1 ∨ -b^{6, 128}_0 ∨ false c in DIMACS: -9509 -9510 -9511 0 c i = 129 c -2+1 --> -1 c ( b^{6, 129}_2 ∧ b^{6, 129}_1 ∧ -b^{6, 129}_0 ∧ p_774) -> ( b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ b^{6, 130}_0) c in CNF: c -b^{6, 129}_2 ∨ -b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ -p_774 ∨ b^{6, 130}_2 c -b^{6, 129}_2 ∨ -b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ -p_774 ∨ -b^{6, 130}_1 c -b^{6, 129}_2 ∨ -b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ -p_774 ∨ b^{6, 130}_0 c in DIMACS: -9512 -9513 9514 -774 9515 0 -9512 -9513 9514 -774 -9516 0 -9512 -9513 9514 -774 9517 0 c -1+1 --> 0 c ( b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ b^{6, 129}_0 ∧ p_774) -> (-b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ -b^{6, 130}_0) c in CNF: c -b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ -p_774 ∨ -b^{6, 130}_2 c -b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ -p_774 ∨ -b^{6, 130}_1 c -b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ -p_774 ∨ -b^{6, 130}_0 c in DIMACS: -9512 9513 -9514 -774 -9515 0 -9512 9513 -9514 -774 -9516 0 -9512 9513 -9514 -774 -9517 0 c 0+1 --> 1 c (-b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ -b^{6, 129}_0 ∧ p_774) -> (-b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ b^{6, 130}_0) c in CNF: c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ -p_774 ∨ -b^{6, 130}_2 c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ -p_774 ∨ -b^{6, 130}_1 c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ -p_774 ∨ b^{6, 130}_0 c in DIMACS: 9512 9513 9514 -774 -9515 0 9512 9513 9514 -774 -9516 0 9512 9513 9514 -774 9517 0 c 1+1 --> 2 c (-b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ b^{6, 129}_0 ∧ p_774) -> (-b^{6, 130}_2 ∧ b^{6, 130}_1 ∧ -b^{6, 130}_0) c in CNF: c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ -p_774 ∨ -b^{6, 130}_2 c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ -p_774 ∨ b^{6, 130}_1 c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ -p_774 ∨ -b^{6, 130}_0 c in DIMACS: 9512 9513 -9514 -774 -9515 0 9512 9513 -9514 -774 9516 0 9512 9513 -9514 -774 -9517 0 c 2+1 --> break c (-b^{6, 129}_2 ∧ b^{6, 129}_1 ∧ -b^{6, 129}_0 ∧ p_774) -> break c in CNF: c b^{6, 129}_2 ∨ -b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ -p_774 ∨ break c in DIMACS: 9512 -9513 9514 -774 1162 0 c 2-1 --> 1 c (-b^{6, 129}_2 ∧ b^{6, 129}_1 ∧ -b^{6, 129}_0 ∧ -p_774) -> (-b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ b^{6, 130}_0) c in CNF: c b^{6, 129}_2 ∨ -b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ p_774 ∨ -b^{6, 130}_2 c b^{6, 129}_2 ∨ -b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ p_774 ∨ -b^{6, 130}_1 c b^{6, 129}_2 ∨ -b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ p_774 ∨ b^{6, 130}_0 c in DIMACS: 9512 -9513 9514 774 -9515 0 9512 -9513 9514 774 -9516 0 9512 -9513 9514 774 9517 0 c 1-1 --> 0 c (-b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ b^{6, 129}_0 ∧ -p_774) -> (-b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ -b^{6, 130}_0) c in CNF: c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ p_774 ∨ -b^{6, 130}_2 c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ p_774 ∨ -b^{6, 130}_1 c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ p_774 ∨ -b^{6, 130}_0 c in DIMACS: 9512 9513 -9514 774 -9515 0 9512 9513 -9514 774 -9516 0 9512 9513 -9514 774 -9517 0 c 0-1 --> -1 c (-b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ -b^{6, 129}_0 ∧ -p_774) -> ( b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ b^{6, 130}_0) c in CNF: c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ p_774 ∨ b^{6, 130}_2 c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ p_774 ∨ -b^{6, 130}_1 c b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ p_774 ∨ b^{6, 130}_0 c in DIMACS: 9512 9513 9514 774 9515 0 9512 9513 9514 774 -9516 0 9512 9513 9514 774 9517 0 c -1-1 --> -2 c ( b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ b^{6, 129}_0 ∧ -p_774) -> ( b^{6, 130}_2 ∧ b^{6, 130}_1 ∧ -b^{6, 130}_0) c in CNF: c -b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ p_774 ∨ b^{6, 130}_2 c -b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ p_774 ∨ b^{6, 130}_1 c -b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ p_774 ∨ -b^{6, 130}_0 c in DIMACS: -9512 9513 -9514 774 9515 0 -9512 9513 -9514 774 9516 0 -9512 9513 -9514 774 -9517 0 c -2-1 --> break c ( b^{6, 129}_2 ∧ b^{6, 129}_1 ∧ -b^{6, 129}_0 ∧ -p_774) -> break c in CNF: c -b^{6, 129}_2 ∨ -b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ p_774 ∨ break c in DIMACS: -9512 -9513 9514 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 129}_2 ∧ -b^{6, 129}_1 ∧ -b^{6, 129}_0 ∧ true) c in CNF: c -b^{6, 129}_2 ∨ b^{6, 129}_1 ∨ b^{6, 129}_0 ∨ false c in DIMACS: -9512 9513 9514 0 c 3 does not represent an automaton state. c -(-b^{6, 129}_2 ∧ b^{6, 129}_1 ∧ b^{6, 129}_0 ∧ true) c in CNF: c b^{6, 129}_2 ∨ -b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ false c in DIMACS: 9512 -9513 -9514 0 c -3 does not represent an automaton state. c -( b^{6, 129}_2 ∧ b^{6, 129}_1 ∧ b^{6, 129}_0 ∧ true) c in CNF: c -b^{6, 129}_2 ∨ -b^{6, 129}_1 ∨ -b^{6, 129}_0 ∨ false c in DIMACS: -9512 -9513 -9514 0 c i = 130 c -2+1 --> -1 c ( b^{6, 130}_2 ∧ b^{6, 130}_1 ∧ -b^{6, 130}_0 ∧ p_780) -> ( b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ b^{6, 131}_0) c in CNF: c -b^{6, 130}_2 ∨ -b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ -p_780 ∨ b^{6, 131}_2 c -b^{6, 130}_2 ∨ -b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ -p_780 ∨ -b^{6, 131}_1 c -b^{6, 130}_2 ∨ -b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ -p_780 ∨ b^{6, 131}_0 c in DIMACS: -9515 -9516 9517 -780 9518 0 -9515 -9516 9517 -780 -9519 0 -9515 -9516 9517 -780 9520 0 c -1+1 --> 0 c ( b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ b^{6, 130}_0 ∧ p_780) -> (-b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ -b^{6, 131}_0) c in CNF: c -b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ -p_780 ∨ -b^{6, 131}_2 c -b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ -p_780 ∨ -b^{6, 131}_1 c -b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ -p_780 ∨ -b^{6, 131}_0 c in DIMACS: -9515 9516 -9517 -780 -9518 0 -9515 9516 -9517 -780 -9519 0 -9515 9516 -9517 -780 -9520 0 c 0+1 --> 1 c (-b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ -b^{6, 130}_0 ∧ p_780) -> (-b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ b^{6, 131}_0) c in CNF: c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ -p_780 ∨ -b^{6, 131}_2 c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ -p_780 ∨ -b^{6, 131}_1 c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ -p_780 ∨ b^{6, 131}_0 c in DIMACS: 9515 9516 9517 -780 -9518 0 9515 9516 9517 -780 -9519 0 9515 9516 9517 -780 9520 0 c 1+1 --> 2 c (-b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ b^{6, 130}_0 ∧ p_780) -> (-b^{6, 131}_2 ∧ b^{6, 131}_1 ∧ -b^{6, 131}_0) c in CNF: c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ -p_780 ∨ -b^{6, 131}_2 c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ -p_780 ∨ b^{6, 131}_1 c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ -p_780 ∨ -b^{6, 131}_0 c in DIMACS: 9515 9516 -9517 -780 -9518 0 9515 9516 -9517 -780 9519 0 9515 9516 -9517 -780 -9520 0 c 2+1 --> break c (-b^{6, 130}_2 ∧ b^{6, 130}_1 ∧ -b^{6, 130}_0 ∧ p_780) -> break c in CNF: c b^{6, 130}_2 ∨ -b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ -p_780 ∨ break c in DIMACS: 9515 -9516 9517 -780 1162 0 c 2-1 --> 1 c (-b^{6, 130}_2 ∧ b^{6, 130}_1 ∧ -b^{6, 130}_0 ∧ -p_780) -> (-b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ b^{6, 131}_0) c in CNF: c b^{6, 130}_2 ∨ -b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ p_780 ∨ -b^{6, 131}_2 c b^{6, 130}_2 ∨ -b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ p_780 ∨ -b^{6, 131}_1 c b^{6, 130}_2 ∨ -b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ p_780 ∨ b^{6, 131}_0 c in DIMACS: 9515 -9516 9517 780 -9518 0 9515 -9516 9517 780 -9519 0 9515 -9516 9517 780 9520 0 c 1-1 --> 0 c (-b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ b^{6, 130}_0 ∧ -p_780) -> (-b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ -b^{6, 131}_0) c in CNF: c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ p_780 ∨ -b^{6, 131}_2 c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ p_780 ∨ -b^{6, 131}_1 c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ p_780 ∨ -b^{6, 131}_0 c in DIMACS: 9515 9516 -9517 780 -9518 0 9515 9516 -9517 780 -9519 0 9515 9516 -9517 780 -9520 0 c 0-1 --> -1 c (-b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ -b^{6, 130}_0 ∧ -p_780) -> ( b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ b^{6, 131}_0) c in CNF: c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ p_780 ∨ b^{6, 131}_2 c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ p_780 ∨ -b^{6, 131}_1 c b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ p_780 ∨ b^{6, 131}_0 c in DIMACS: 9515 9516 9517 780 9518 0 9515 9516 9517 780 -9519 0 9515 9516 9517 780 9520 0 c -1-1 --> -2 c ( b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ b^{6, 130}_0 ∧ -p_780) -> ( b^{6, 131}_2 ∧ b^{6, 131}_1 ∧ -b^{6, 131}_0) c in CNF: c -b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ p_780 ∨ b^{6, 131}_2 c -b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ p_780 ∨ b^{6, 131}_1 c -b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ p_780 ∨ -b^{6, 131}_0 c in DIMACS: -9515 9516 -9517 780 9518 0 -9515 9516 -9517 780 9519 0 -9515 9516 -9517 780 -9520 0 c -2-1 --> break c ( b^{6, 130}_2 ∧ b^{6, 130}_1 ∧ -b^{6, 130}_0 ∧ -p_780) -> break c in CNF: c -b^{6, 130}_2 ∨ -b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ p_780 ∨ break c in DIMACS: -9515 -9516 9517 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 130}_2 ∧ -b^{6, 130}_1 ∧ -b^{6, 130}_0 ∧ true) c in CNF: c -b^{6, 130}_2 ∨ b^{6, 130}_1 ∨ b^{6, 130}_0 ∨ false c in DIMACS: -9515 9516 9517 0 c 3 does not represent an automaton state. c -(-b^{6, 130}_2 ∧ b^{6, 130}_1 ∧ b^{6, 130}_0 ∧ true) c in CNF: c b^{6, 130}_2 ∨ -b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ false c in DIMACS: 9515 -9516 -9517 0 c -3 does not represent an automaton state. c -( b^{6, 130}_2 ∧ b^{6, 130}_1 ∧ b^{6, 130}_0 ∧ true) c in CNF: c -b^{6, 130}_2 ∨ -b^{6, 130}_1 ∨ -b^{6, 130}_0 ∨ false c in DIMACS: -9515 -9516 -9517 0 c i = 131 c -2+1 --> -1 c ( b^{6, 131}_2 ∧ b^{6, 131}_1 ∧ -b^{6, 131}_0 ∧ p_786) -> ( b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ b^{6, 132}_0) c in CNF: c -b^{6, 131}_2 ∨ -b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ -p_786 ∨ b^{6, 132}_2 c -b^{6, 131}_2 ∨ -b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ -p_786 ∨ -b^{6, 132}_1 c -b^{6, 131}_2 ∨ -b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ -p_786 ∨ b^{6, 132}_0 c in DIMACS: -9518 -9519 9520 -786 9521 0 -9518 -9519 9520 -786 -9522 0 -9518 -9519 9520 -786 9523 0 c -1+1 --> 0 c ( b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ b^{6, 131}_0 ∧ p_786) -> (-b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ -b^{6, 132}_0) c in CNF: c -b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ -p_786 ∨ -b^{6, 132}_2 c -b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ -p_786 ∨ -b^{6, 132}_1 c -b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ -p_786 ∨ -b^{6, 132}_0 c in DIMACS: -9518 9519 -9520 -786 -9521 0 -9518 9519 -9520 -786 -9522 0 -9518 9519 -9520 -786 -9523 0 c 0+1 --> 1 c (-b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ -b^{6, 131}_0 ∧ p_786) -> (-b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ b^{6, 132}_0) c in CNF: c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ -p_786 ∨ -b^{6, 132}_2 c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ -p_786 ∨ -b^{6, 132}_1 c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ -p_786 ∨ b^{6, 132}_0 c in DIMACS: 9518 9519 9520 -786 -9521 0 9518 9519 9520 -786 -9522 0 9518 9519 9520 -786 9523 0 c 1+1 --> 2 c (-b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ b^{6, 131}_0 ∧ p_786) -> (-b^{6, 132}_2 ∧ b^{6, 132}_1 ∧ -b^{6, 132}_0) c in CNF: c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ -p_786 ∨ -b^{6, 132}_2 c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ -p_786 ∨ b^{6, 132}_1 c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ -p_786 ∨ -b^{6, 132}_0 c in DIMACS: 9518 9519 -9520 -786 -9521 0 9518 9519 -9520 -786 9522 0 9518 9519 -9520 -786 -9523 0 c 2+1 --> break c (-b^{6, 131}_2 ∧ b^{6, 131}_1 ∧ -b^{6, 131}_0 ∧ p_786) -> break c in CNF: c b^{6, 131}_2 ∨ -b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ -p_786 ∨ break c in DIMACS: 9518 -9519 9520 -786 1162 0 c 2-1 --> 1 c (-b^{6, 131}_2 ∧ b^{6, 131}_1 ∧ -b^{6, 131}_0 ∧ -p_786) -> (-b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ b^{6, 132}_0) c in CNF: c b^{6, 131}_2 ∨ -b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ p_786 ∨ -b^{6, 132}_2 c b^{6, 131}_2 ∨ -b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ p_786 ∨ -b^{6, 132}_1 c b^{6, 131}_2 ∨ -b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ p_786 ∨ b^{6, 132}_0 c in DIMACS: 9518 -9519 9520 786 -9521 0 9518 -9519 9520 786 -9522 0 9518 -9519 9520 786 9523 0 c 1-1 --> 0 c (-b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ b^{6, 131}_0 ∧ -p_786) -> (-b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ -b^{6, 132}_0) c in CNF: c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ p_786 ∨ -b^{6, 132}_2 c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ p_786 ∨ -b^{6, 132}_1 c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ p_786 ∨ -b^{6, 132}_0 c in DIMACS: 9518 9519 -9520 786 -9521 0 9518 9519 -9520 786 -9522 0 9518 9519 -9520 786 -9523 0 c 0-1 --> -1 c (-b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ -b^{6, 131}_0 ∧ -p_786) -> ( b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ b^{6, 132}_0) c in CNF: c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ p_786 ∨ b^{6, 132}_2 c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ p_786 ∨ -b^{6, 132}_1 c b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ p_786 ∨ b^{6, 132}_0 c in DIMACS: 9518 9519 9520 786 9521 0 9518 9519 9520 786 -9522 0 9518 9519 9520 786 9523 0 c -1-1 --> -2 c ( b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ b^{6, 131}_0 ∧ -p_786) -> ( b^{6, 132}_2 ∧ b^{6, 132}_1 ∧ -b^{6, 132}_0) c in CNF: c -b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ p_786 ∨ b^{6, 132}_2 c -b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ p_786 ∨ b^{6, 132}_1 c -b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ p_786 ∨ -b^{6, 132}_0 c in DIMACS: -9518 9519 -9520 786 9521 0 -9518 9519 -9520 786 9522 0 -9518 9519 -9520 786 -9523 0 c -2-1 --> break c ( b^{6, 131}_2 ∧ b^{6, 131}_1 ∧ -b^{6, 131}_0 ∧ -p_786) -> break c in CNF: c -b^{6, 131}_2 ∨ -b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ p_786 ∨ break c in DIMACS: -9518 -9519 9520 786 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 131}_2 ∧ -b^{6, 131}_1 ∧ -b^{6, 131}_0 ∧ true) c in CNF: c -b^{6, 131}_2 ∨ b^{6, 131}_1 ∨ b^{6, 131}_0 ∨ false c in DIMACS: -9518 9519 9520 0 c 3 does not represent an automaton state. c -(-b^{6, 131}_2 ∧ b^{6, 131}_1 ∧ b^{6, 131}_0 ∧ true) c in CNF: c b^{6, 131}_2 ∨ -b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ false c in DIMACS: 9518 -9519 -9520 0 c -3 does not represent an automaton state. c -( b^{6, 131}_2 ∧ b^{6, 131}_1 ∧ b^{6, 131}_0 ∧ true) c in CNF: c -b^{6, 131}_2 ∨ -b^{6, 131}_1 ∨ -b^{6, 131}_0 ∨ false c in DIMACS: -9518 -9519 -9520 0 c i = 132 c -2+1 --> -1 c ( b^{6, 132}_2 ∧ b^{6, 132}_1 ∧ -b^{6, 132}_0 ∧ p_792) -> ( b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ b^{6, 133}_0) c in CNF: c -b^{6, 132}_2 ∨ -b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ -p_792 ∨ b^{6, 133}_2 c -b^{6, 132}_2 ∨ -b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ -p_792 ∨ -b^{6, 133}_1 c -b^{6, 132}_2 ∨ -b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ -p_792 ∨ b^{6, 133}_0 c in DIMACS: -9521 -9522 9523 -792 9524 0 -9521 -9522 9523 -792 -9525 0 -9521 -9522 9523 -792 9526 0 c -1+1 --> 0 c ( b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ b^{6, 132}_0 ∧ p_792) -> (-b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ -b^{6, 133}_0) c in CNF: c -b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ -p_792 ∨ -b^{6, 133}_2 c -b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ -p_792 ∨ -b^{6, 133}_1 c -b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ -p_792 ∨ -b^{6, 133}_0 c in DIMACS: -9521 9522 -9523 -792 -9524 0 -9521 9522 -9523 -792 -9525 0 -9521 9522 -9523 -792 -9526 0 c 0+1 --> 1 c (-b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ -b^{6, 132}_0 ∧ p_792) -> (-b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ b^{6, 133}_0) c in CNF: c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ -p_792 ∨ -b^{6, 133}_2 c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ -p_792 ∨ -b^{6, 133}_1 c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ -p_792 ∨ b^{6, 133}_0 c in DIMACS: 9521 9522 9523 -792 -9524 0 9521 9522 9523 -792 -9525 0 9521 9522 9523 -792 9526 0 c 1+1 --> 2 c (-b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ b^{6, 132}_0 ∧ p_792) -> (-b^{6, 133}_2 ∧ b^{6, 133}_1 ∧ -b^{6, 133}_0) c in CNF: c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ -p_792 ∨ -b^{6, 133}_2 c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ -p_792 ∨ b^{6, 133}_1 c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ -p_792 ∨ -b^{6, 133}_0 c in DIMACS: 9521 9522 -9523 -792 -9524 0 9521 9522 -9523 -792 9525 0 9521 9522 -9523 -792 -9526 0 c 2+1 --> break c (-b^{6, 132}_2 ∧ b^{6, 132}_1 ∧ -b^{6, 132}_0 ∧ p_792) -> break c in CNF: c b^{6, 132}_2 ∨ -b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ -p_792 ∨ break c in DIMACS: 9521 -9522 9523 -792 1162 0 c 2-1 --> 1 c (-b^{6, 132}_2 ∧ b^{6, 132}_1 ∧ -b^{6, 132}_0 ∧ -p_792) -> (-b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ b^{6, 133}_0) c in CNF: c b^{6, 132}_2 ∨ -b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ p_792 ∨ -b^{6, 133}_2 c b^{6, 132}_2 ∨ -b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ p_792 ∨ -b^{6, 133}_1 c b^{6, 132}_2 ∨ -b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ p_792 ∨ b^{6, 133}_0 c in DIMACS: 9521 -9522 9523 792 -9524 0 9521 -9522 9523 792 -9525 0 9521 -9522 9523 792 9526 0 c 1-1 --> 0 c (-b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ b^{6, 132}_0 ∧ -p_792) -> (-b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ -b^{6, 133}_0) c in CNF: c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ p_792 ∨ -b^{6, 133}_2 c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ p_792 ∨ -b^{6, 133}_1 c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ p_792 ∨ -b^{6, 133}_0 c in DIMACS: 9521 9522 -9523 792 -9524 0 9521 9522 -9523 792 -9525 0 9521 9522 -9523 792 -9526 0 c 0-1 --> -1 c (-b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ -b^{6, 132}_0 ∧ -p_792) -> ( b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ b^{6, 133}_0) c in CNF: c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ p_792 ∨ b^{6, 133}_2 c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ p_792 ∨ -b^{6, 133}_1 c b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ p_792 ∨ b^{6, 133}_0 c in DIMACS: 9521 9522 9523 792 9524 0 9521 9522 9523 792 -9525 0 9521 9522 9523 792 9526 0 c -1-1 --> -2 c ( b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ b^{6, 132}_0 ∧ -p_792) -> ( b^{6, 133}_2 ∧ b^{6, 133}_1 ∧ -b^{6, 133}_0) c in CNF: c -b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ p_792 ∨ b^{6, 133}_2 c -b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ p_792 ∨ b^{6, 133}_1 c -b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ p_792 ∨ -b^{6, 133}_0 c in DIMACS: -9521 9522 -9523 792 9524 0 -9521 9522 -9523 792 9525 0 -9521 9522 -9523 792 -9526 0 c -2-1 --> break c ( b^{6, 132}_2 ∧ b^{6, 132}_1 ∧ -b^{6, 132}_0 ∧ -p_792) -> break c in CNF: c -b^{6, 132}_2 ∨ -b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ p_792 ∨ break c in DIMACS: -9521 -9522 9523 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 132}_2 ∧ -b^{6, 132}_1 ∧ -b^{6, 132}_0 ∧ true) c in CNF: c -b^{6, 132}_2 ∨ b^{6, 132}_1 ∨ b^{6, 132}_0 ∨ false c in DIMACS: -9521 9522 9523 0 c 3 does not represent an automaton state. c -(-b^{6, 132}_2 ∧ b^{6, 132}_1 ∧ b^{6, 132}_0 ∧ true) c in CNF: c b^{6, 132}_2 ∨ -b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ false c in DIMACS: 9521 -9522 -9523 0 c -3 does not represent an automaton state. c -( b^{6, 132}_2 ∧ b^{6, 132}_1 ∧ b^{6, 132}_0 ∧ true) c in CNF: c -b^{6, 132}_2 ∨ -b^{6, 132}_1 ∨ -b^{6, 132}_0 ∨ false c in DIMACS: -9521 -9522 -9523 0 c i = 133 c -2+1 --> -1 c ( b^{6, 133}_2 ∧ b^{6, 133}_1 ∧ -b^{6, 133}_0 ∧ p_798) -> ( b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ b^{6, 134}_0) c in CNF: c -b^{6, 133}_2 ∨ -b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ -p_798 ∨ b^{6, 134}_2 c -b^{6, 133}_2 ∨ -b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ -p_798 ∨ -b^{6, 134}_1 c -b^{6, 133}_2 ∨ -b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ -p_798 ∨ b^{6, 134}_0 c in DIMACS: -9524 -9525 9526 -798 9527 0 -9524 -9525 9526 -798 -9528 0 -9524 -9525 9526 -798 9529 0 c -1+1 --> 0 c ( b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ b^{6, 133}_0 ∧ p_798) -> (-b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ -b^{6, 134}_0) c in CNF: c -b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ -p_798 ∨ -b^{6, 134}_2 c -b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ -p_798 ∨ -b^{6, 134}_1 c -b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ -p_798 ∨ -b^{6, 134}_0 c in DIMACS: -9524 9525 -9526 -798 -9527 0 -9524 9525 -9526 -798 -9528 0 -9524 9525 -9526 -798 -9529 0 c 0+1 --> 1 c (-b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ -b^{6, 133}_0 ∧ p_798) -> (-b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ b^{6, 134}_0) c in CNF: c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ -p_798 ∨ -b^{6, 134}_2 c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ -p_798 ∨ -b^{6, 134}_1 c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ -p_798 ∨ b^{6, 134}_0 c in DIMACS: 9524 9525 9526 -798 -9527 0 9524 9525 9526 -798 -9528 0 9524 9525 9526 -798 9529 0 c 1+1 --> 2 c (-b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ b^{6, 133}_0 ∧ p_798) -> (-b^{6, 134}_2 ∧ b^{6, 134}_1 ∧ -b^{6, 134}_0) c in CNF: c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ -p_798 ∨ -b^{6, 134}_2 c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ -p_798 ∨ b^{6, 134}_1 c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ -p_798 ∨ -b^{6, 134}_0 c in DIMACS: 9524 9525 -9526 -798 -9527 0 9524 9525 -9526 -798 9528 0 9524 9525 -9526 -798 -9529 0 c 2+1 --> break c (-b^{6, 133}_2 ∧ b^{6, 133}_1 ∧ -b^{6, 133}_0 ∧ p_798) -> break c in CNF: c b^{6, 133}_2 ∨ -b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ -p_798 ∨ break c in DIMACS: 9524 -9525 9526 -798 1162 0 c 2-1 --> 1 c (-b^{6, 133}_2 ∧ b^{6, 133}_1 ∧ -b^{6, 133}_0 ∧ -p_798) -> (-b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ b^{6, 134}_0) c in CNF: c b^{6, 133}_2 ∨ -b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ p_798 ∨ -b^{6, 134}_2 c b^{6, 133}_2 ∨ -b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ p_798 ∨ -b^{6, 134}_1 c b^{6, 133}_2 ∨ -b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ p_798 ∨ b^{6, 134}_0 c in DIMACS: 9524 -9525 9526 798 -9527 0 9524 -9525 9526 798 -9528 0 9524 -9525 9526 798 9529 0 c 1-1 --> 0 c (-b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ b^{6, 133}_0 ∧ -p_798) -> (-b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ -b^{6, 134}_0) c in CNF: c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ p_798 ∨ -b^{6, 134}_2 c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ p_798 ∨ -b^{6, 134}_1 c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ p_798 ∨ -b^{6, 134}_0 c in DIMACS: 9524 9525 -9526 798 -9527 0 9524 9525 -9526 798 -9528 0 9524 9525 -9526 798 -9529 0 c 0-1 --> -1 c (-b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ -b^{6, 133}_0 ∧ -p_798) -> ( b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ b^{6, 134}_0) c in CNF: c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ p_798 ∨ b^{6, 134}_2 c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ p_798 ∨ -b^{6, 134}_1 c b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ p_798 ∨ b^{6, 134}_0 c in DIMACS: 9524 9525 9526 798 9527 0 9524 9525 9526 798 -9528 0 9524 9525 9526 798 9529 0 c -1-1 --> -2 c ( b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ b^{6, 133}_0 ∧ -p_798) -> ( b^{6, 134}_2 ∧ b^{6, 134}_1 ∧ -b^{6, 134}_0) c in CNF: c -b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ p_798 ∨ b^{6, 134}_2 c -b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ p_798 ∨ b^{6, 134}_1 c -b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ p_798 ∨ -b^{6, 134}_0 c in DIMACS: -9524 9525 -9526 798 9527 0 -9524 9525 -9526 798 9528 0 -9524 9525 -9526 798 -9529 0 c -2-1 --> break c ( b^{6, 133}_2 ∧ b^{6, 133}_1 ∧ -b^{6, 133}_0 ∧ -p_798) -> break c in CNF: c -b^{6, 133}_2 ∨ -b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ p_798 ∨ break c in DIMACS: -9524 -9525 9526 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 133}_2 ∧ -b^{6, 133}_1 ∧ -b^{6, 133}_0 ∧ true) c in CNF: c -b^{6, 133}_2 ∨ b^{6, 133}_1 ∨ b^{6, 133}_0 ∨ false c in DIMACS: -9524 9525 9526 0 c 3 does not represent an automaton state. c -(-b^{6, 133}_2 ∧ b^{6, 133}_1 ∧ b^{6, 133}_0 ∧ true) c in CNF: c b^{6, 133}_2 ∨ -b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ false c in DIMACS: 9524 -9525 -9526 0 c -3 does not represent an automaton state. c -( b^{6, 133}_2 ∧ b^{6, 133}_1 ∧ b^{6, 133}_0 ∧ true) c in CNF: c -b^{6, 133}_2 ∨ -b^{6, 133}_1 ∨ -b^{6, 133}_0 ∨ false c in DIMACS: -9524 -9525 -9526 0 c i = 134 c -2+1 --> -1 c ( b^{6, 134}_2 ∧ b^{6, 134}_1 ∧ -b^{6, 134}_0 ∧ p_804) -> ( b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ b^{6, 135}_0) c in CNF: c -b^{6, 134}_2 ∨ -b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ -p_804 ∨ b^{6, 135}_2 c -b^{6, 134}_2 ∨ -b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ -p_804 ∨ -b^{6, 135}_1 c -b^{6, 134}_2 ∨ -b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ -p_804 ∨ b^{6, 135}_0 c in DIMACS: -9527 -9528 9529 -804 9530 0 -9527 -9528 9529 -804 -9531 0 -9527 -9528 9529 -804 9532 0 c -1+1 --> 0 c ( b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ b^{6, 134}_0 ∧ p_804) -> (-b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ -b^{6, 135}_0) c in CNF: c -b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ -p_804 ∨ -b^{6, 135}_2 c -b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ -p_804 ∨ -b^{6, 135}_1 c -b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ -p_804 ∨ -b^{6, 135}_0 c in DIMACS: -9527 9528 -9529 -804 -9530 0 -9527 9528 -9529 -804 -9531 0 -9527 9528 -9529 -804 -9532 0 c 0+1 --> 1 c (-b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ -b^{6, 134}_0 ∧ p_804) -> (-b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ b^{6, 135}_0) c in CNF: c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ -p_804 ∨ -b^{6, 135}_2 c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ -p_804 ∨ -b^{6, 135}_1 c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ -p_804 ∨ b^{6, 135}_0 c in DIMACS: 9527 9528 9529 -804 -9530 0 9527 9528 9529 -804 -9531 0 9527 9528 9529 -804 9532 0 c 1+1 --> 2 c (-b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ b^{6, 134}_0 ∧ p_804) -> (-b^{6, 135}_2 ∧ b^{6, 135}_1 ∧ -b^{6, 135}_0) c in CNF: c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ -p_804 ∨ -b^{6, 135}_2 c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ -p_804 ∨ b^{6, 135}_1 c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ -p_804 ∨ -b^{6, 135}_0 c in DIMACS: 9527 9528 -9529 -804 -9530 0 9527 9528 -9529 -804 9531 0 9527 9528 -9529 -804 -9532 0 c 2+1 --> break c (-b^{6, 134}_2 ∧ b^{6, 134}_1 ∧ -b^{6, 134}_0 ∧ p_804) -> break c in CNF: c b^{6, 134}_2 ∨ -b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ -p_804 ∨ break c in DIMACS: 9527 -9528 9529 -804 1162 0 c 2-1 --> 1 c (-b^{6, 134}_2 ∧ b^{6, 134}_1 ∧ -b^{6, 134}_0 ∧ -p_804) -> (-b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ b^{6, 135}_0) c in CNF: c b^{6, 134}_2 ∨ -b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ p_804 ∨ -b^{6, 135}_2 c b^{6, 134}_2 ∨ -b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ p_804 ∨ -b^{6, 135}_1 c b^{6, 134}_2 ∨ -b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ p_804 ∨ b^{6, 135}_0 c in DIMACS: 9527 -9528 9529 804 -9530 0 9527 -9528 9529 804 -9531 0 9527 -9528 9529 804 9532 0 c 1-1 --> 0 c (-b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ b^{6, 134}_0 ∧ -p_804) -> (-b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ -b^{6, 135}_0) c in CNF: c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ p_804 ∨ -b^{6, 135}_2 c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ p_804 ∨ -b^{6, 135}_1 c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ p_804 ∨ -b^{6, 135}_0 c in DIMACS: 9527 9528 -9529 804 -9530 0 9527 9528 -9529 804 -9531 0 9527 9528 -9529 804 -9532 0 c 0-1 --> -1 c (-b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ -b^{6, 134}_0 ∧ -p_804) -> ( b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ b^{6, 135}_0) c in CNF: c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ p_804 ∨ b^{6, 135}_2 c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ p_804 ∨ -b^{6, 135}_1 c b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ p_804 ∨ b^{6, 135}_0 c in DIMACS: 9527 9528 9529 804 9530 0 9527 9528 9529 804 -9531 0 9527 9528 9529 804 9532 0 c -1-1 --> -2 c ( b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ b^{6, 134}_0 ∧ -p_804) -> ( b^{6, 135}_2 ∧ b^{6, 135}_1 ∧ -b^{6, 135}_0) c in CNF: c -b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ p_804 ∨ b^{6, 135}_2 c -b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ p_804 ∨ b^{6, 135}_1 c -b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ p_804 ∨ -b^{6, 135}_0 c in DIMACS: -9527 9528 -9529 804 9530 0 -9527 9528 -9529 804 9531 0 -9527 9528 -9529 804 -9532 0 c -2-1 --> break c ( b^{6, 134}_2 ∧ b^{6, 134}_1 ∧ -b^{6, 134}_0 ∧ -p_804) -> break c in CNF: c -b^{6, 134}_2 ∨ -b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ p_804 ∨ break c in DIMACS: -9527 -9528 9529 804 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 134}_2 ∧ -b^{6, 134}_1 ∧ -b^{6, 134}_0 ∧ true) c in CNF: c -b^{6, 134}_2 ∨ b^{6, 134}_1 ∨ b^{6, 134}_0 ∨ false c in DIMACS: -9527 9528 9529 0 c 3 does not represent an automaton state. c -(-b^{6, 134}_2 ∧ b^{6, 134}_1 ∧ b^{6, 134}_0 ∧ true) c in CNF: c b^{6, 134}_2 ∨ -b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ false c in DIMACS: 9527 -9528 -9529 0 c -3 does not represent an automaton state. c -( b^{6, 134}_2 ∧ b^{6, 134}_1 ∧ b^{6, 134}_0 ∧ true) c in CNF: c -b^{6, 134}_2 ∨ -b^{6, 134}_1 ∨ -b^{6, 134}_0 ∨ false c in DIMACS: -9527 -9528 -9529 0 c i = 135 c -2+1 --> -1 c ( b^{6, 135}_2 ∧ b^{6, 135}_1 ∧ -b^{6, 135}_0 ∧ p_810) -> ( b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ b^{6, 136}_0) c in CNF: c -b^{6, 135}_2 ∨ -b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ -p_810 ∨ b^{6, 136}_2 c -b^{6, 135}_2 ∨ -b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ -p_810 ∨ -b^{6, 136}_1 c -b^{6, 135}_2 ∨ -b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ -p_810 ∨ b^{6, 136}_0 c in DIMACS: -9530 -9531 9532 -810 9533 0 -9530 -9531 9532 -810 -9534 0 -9530 -9531 9532 -810 9535 0 c -1+1 --> 0 c ( b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ b^{6, 135}_0 ∧ p_810) -> (-b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ -b^{6, 136}_0) c in CNF: c -b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ -p_810 ∨ -b^{6, 136}_2 c -b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ -p_810 ∨ -b^{6, 136}_1 c -b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ -p_810 ∨ -b^{6, 136}_0 c in DIMACS: -9530 9531 -9532 -810 -9533 0 -9530 9531 -9532 -810 -9534 0 -9530 9531 -9532 -810 -9535 0 c 0+1 --> 1 c (-b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ -b^{6, 135}_0 ∧ p_810) -> (-b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ b^{6, 136}_0) c in CNF: c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ -p_810 ∨ -b^{6, 136}_2 c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ -p_810 ∨ -b^{6, 136}_1 c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ -p_810 ∨ b^{6, 136}_0 c in DIMACS: 9530 9531 9532 -810 -9533 0 9530 9531 9532 -810 -9534 0 9530 9531 9532 -810 9535 0 c 1+1 --> 2 c (-b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ b^{6, 135}_0 ∧ p_810) -> (-b^{6, 136}_2 ∧ b^{6, 136}_1 ∧ -b^{6, 136}_0) c in CNF: c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ -p_810 ∨ -b^{6, 136}_2 c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ -p_810 ∨ b^{6, 136}_1 c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ -p_810 ∨ -b^{6, 136}_0 c in DIMACS: 9530 9531 -9532 -810 -9533 0 9530 9531 -9532 -810 9534 0 9530 9531 -9532 -810 -9535 0 c 2+1 --> break c (-b^{6, 135}_2 ∧ b^{6, 135}_1 ∧ -b^{6, 135}_0 ∧ p_810) -> break c in CNF: c b^{6, 135}_2 ∨ -b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ -p_810 ∨ break c in DIMACS: 9530 -9531 9532 -810 1162 0 c 2-1 --> 1 c (-b^{6, 135}_2 ∧ b^{6, 135}_1 ∧ -b^{6, 135}_0 ∧ -p_810) -> (-b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ b^{6, 136}_0) c in CNF: c b^{6, 135}_2 ∨ -b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ p_810 ∨ -b^{6, 136}_2 c b^{6, 135}_2 ∨ -b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ p_810 ∨ -b^{6, 136}_1 c b^{6, 135}_2 ∨ -b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ p_810 ∨ b^{6, 136}_0 c in DIMACS: 9530 -9531 9532 810 -9533 0 9530 -9531 9532 810 -9534 0 9530 -9531 9532 810 9535 0 c 1-1 --> 0 c (-b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ b^{6, 135}_0 ∧ -p_810) -> (-b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ -b^{6, 136}_0) c in CNF: c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ p_810 ∨ -b^{6, 136}_2 c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ p_810 ∨ -b^{6, 136}_1 c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ p_810 ∨ -b^{6, 136}_0 c in DIMACS: 9530 9531 -9532 810 -9533 0 9530 9531 -9532 810 -9534 0 9530 9531 -9532 810 -9535 0 c 0-1 --> -1 c (-b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ -b^{6, 135}_0 ∧ -p_810) -> ( b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ b^{6, 136}_0) c in CNF: c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ p_810 ∨ b^{6, 136}_2 c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ p_810 ∨ -b^{6, 136}_1 c b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ p_810 ∨ b^{6, 136}_0 c in DIMACS: 9530 9531 9532 810 9533 0 9530 9531 9532 810 -9534 0 9530 9531 9532 810 9535 0 c -1-1 --> -2 c ( b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ b^{6, 135}_0 ∧ -p_810) -> ( b^{6, 136}_2 ∧ b^{6, 136}_1 ∧ -b^{6, 136}_0) c in CNF: c -b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ p_810 ∨ b^{6, 136}_2 c -b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ p_810 ∨ b^{6, 136}_1 c -b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ p_810 ∨ -b^{6, 136}_0 c in DIMACS: -9530 9531 -9532 810 9533 0 -9530 9531 -9532 810 9534 0 -9530 9531 -9532 810 -9535 0 c -2-1 --> break c ( b^{6, 135}_2 ∧ b^{6, 135}_1 ∧ -b^{6, 135}_0 ∧ -p_810) -> break c in CNF: c -b^{6, 135}_2 ∨ -b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ p_810 ∨ break c in DIMACS: -9530 -9531 9532 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 135}_2 ∧ -b^{6, 135}_1 ∧ -b^{6, 135}_0 ∧ true) c in CNF: c -b^{6, 135}_2 ∨ b^{6, 135}_1 ∨ b^{6, 135}_0 ∨ false c in DIMACS: -9530 9531 9532 0 c 3 does not represent an automaton state. c -(-b^{6, 135}_2 ∧ b^{6, 135}_1 ∧ b^{6, 135}_0 ∧ true) c in CNF: c b^{6, 135}_2 ∨ -b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ false c in DIMACS: 9530 -9531 -9532 0 c -3 does not represent an automaton state. c -( b^{6, 135}_2 ∧ b^{6, 135}_1 ∧ b^{6, 135}_0 ∧ true) c in CNF: c -b^{6, 135}_2 ∨ -b^{6, 135}_1 ∨ -b^{6, 135}_0 ∨ false c in DIMACS: -9530 -9531 -9532 0 c i = 136 c -2+1 --> -1 c ( b^{6, 136}_2 ∧ b^{6, 136}_1 ∧ -b^{6, 136}_0 ∧ p_816) -> ( b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ b^{6, 137}_0) c in CNF: c -b^{6, 136}_2 ∨ -b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ -p_816 ∨ b^{6, 137}_2 c -b^{6, 136}_2 ∨ -b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ -p_816 ∨ -b^{6, 137}_1 c -b^{6, 136}_2 ∨ -b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ -p_816 ∨ b^{6, 137}_0 c in DIMACS: -9533 -9534 9535 -816 9536 0 -9533 -9534 9535 -816 -9537 0 -9533 -9534 9535 -816 9538 0 c -1+1 --> 0 c ( b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ b^{6, 136}_0 ∧ p_816) -> (-b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ -b^{6, 137}_0) c in CNF: c -b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ -p_816 ∨ -b^{6, 137}_2 c -b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ -p_816 ∨ -b^{6, 137}_1 c -b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ -p_816 ∨ -b^{6, 137}_0 c in DIMACS: -9533 9534 -9535 -816 -9536 0 -9533 9534 -9535 -816 -9537 0 -9533 9534 -9535 -816 -9538 0 c 0+1 --> 1 c (-b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ -b^{6, 136}_0 ∧ p_816) -> (-b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ b^{6, 137}_0) c in CNF: c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ -p_816 ∨ -b^{6, 137}_2 c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ -p_816 ∨ -b^{6, 137}_1 c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ -p_816 ∨ b^{6, 137}_0 c in DIMACS: 9533 9534 9535 -816 -9536 0 9533 9534 9535 -816 -9537 0 9533 9534 9535 -816 9538 0 c 1+1 --> 2 c (-b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ b^{6, 136}_0 ∧ p_816) -> (-b^{6, 137}_2 ∧ b^{6, 137}_1 ∧ -b^{6, 137}_0) c in CNF: c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ -p_816 ∨ -b^{6, 137}_2 c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ -p_816 ∨ b^{6, 137}_1 c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ -p_816 ∨ -b^{6, 137}_0 c in DIMACS: 9533 9534 -9535 -816 -9536 0 9533 9534 -9535 -816 9537 0 9533 9534 -9535 -816 -9538 0 c 2+1 --> break c (-b^{6, 136}_2 ∧ b^{6, 136}_1 ∧ -b^{6, 136}_0 ∧ p_816) -> break c in CNF: c b^{6, 136}_2 ∨ -b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ -p_816 ∨ break c in DIMACS: 9533 -9534 9535 -816 1162 0 c 2-1 --> 1 c (-b^{6, 136}_2 ∧ b^{6, 136}_1 ∧ -b^{6, 136}_0 ∧ -p_816) -> (-b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ b^{6, 137}_0) c in CNF: c b^{6, 136}_2 ∨ -b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ p_816 ∨ -b^{6, 137}_2 c b^{6, 136}_2 ∨ -b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ p_816 ∨ -b^{6, 137}_1 c b^{6, 136}_2 ∨ -b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ p_816 ∨ b^{6, 137}_0 c in DIMACS: 9533 -9534 9535 816 -9536 0 9533 -9534 9535 816 -9537 0 9533 -9534 9535 816 9538 0 c 1-1 --> 0 c (-b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ b^{6, 136}_0 ∧ -p_816) -> (-b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ -b^{6, 137}_0) c in CNF: c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ p_816 ∨ -b^{6, 137}_2 c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ p_816 ∨ -b^{6, 137}_1 c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ p_816 ∨ -b^{6, 137}_0 c in DIMACS: 9533 9534 -9535 816 -9536 0 9533 9534 -9535 816 -9537 0 9533 9534 -9535 816 -9538 0 c 0-1 --> -1 c (-b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ -b^{6, 136}_0 ∧ -p_816) -> ( b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ b^{6, 137}_0) c in CNF: c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ p_816 ∨ b^{6, 137}_2 c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ p_816 ∨ -b^{6, 137}_1 c b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ p_816 ∨ b^{6, 137}_0 c in DIMACS: 9533 9534 9535 816 9536 0 9533 9534 9535 816 -9537 0 9533 9534 9535 816 9538 0 c -1-1 --> -2 c ( b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ b^{6, 136}_0 ∧ -p_816) -> ( b^{6, 137}_2 ∧ b^{6, 137}_1 ∧ -b^{6, 137}_0) c in CNF: c -b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ p_816 ∨ b^{6, 137}_2 c -b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ p_816 ∨ b^{6, 137}_1 c -b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ p_816 ∨ -b^{6, 137}_0 c in DIMACS: -9533 9534 -9535 816 9536 0 -9533 9534 -9535 816 9537 0 -9533 9534 -9535 816 -9538 0 c -2-1 --> break c ( b^{6, 136}_2 ∧ b^{6, 136}_1 ∧ -b^{6, 136}_0 ∧ -p_816) -> break c in CNF: c -b^{6, 136}_2 ∨ -b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ p_816 ∨ break c in DIMACS: -9533 -9534 9535 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 136}_2 ∧ -b^{6, 136}_1 ∧ -b^{6, 136}_0 ∧ true) c in CNF: c -b^{6, 136}_2 ∨ b^{6, 136}_1 ∨ b^{6, 136}_0 ∨ false c in DIMACS: -9533 9534 9535 0 c 3 does not represent an automaton state. c -(-b^{6, 136}_2 ∧ b^{6, 136}_1 ∧ b^{6, 136}_0 ∧ true) c in CNF: c b^{6, 136}_2 ∨ -b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ false c in DIMACS: 9533 -9534 -9535 0 c -3 does not represent an automaton state. c -( b^{6, 136}_2 ∧ b^{6, 136}_1 ∧ b^{6, 136}_0 ∧ true) c in CNF: c -b^{6, 136}_2 ∨ -b^{6, 136}_1 ∨ -b^{6, 136}_0 ∨ false c in DIMACS: -9533 -9534 -9535 0 c i = 137 c -2+1 --> -1 c ( b^{6, 137}_2 ∧ b^{6, 137}_1 ∧ -b^{6, 137}_0 ∧ p_822) -> ( b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ b^{6, 138}_0) c in CNF: c -b^{6, 137}_2 ∨ -b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ -p_822 ∨ b^{6, 138}_2 c -b^{6, 137}_2 ∨ -b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ -p_822 ∨ -b^{6, 138}_1 c -b^{6, 137}_2 ∨ -b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ -p_822 ∨ b^{6, 138}_0 c in DIMACS: -9536 -9537 9538 -822 9539 0 -9536 -9537 9538 -822 -9540 0 -9536 -9537 9538 -822 9541 0 c -1+1 --> 0 c ( b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ b^{6, 137}_0 ∧ p_822) -> (-b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ -b^{6, 138}_0) c in CNF: c -b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ -p_822 ∨ -b^{6, 138}_2 c -b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ -p_822 ∨ -b^{6, 138}_1 c -b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ -p_822 ∨ -b^{6, 138}_0 c in DIMACS: -9536 9537 -9538 -822 -9539 0 -9536 9537 -9538 -822 -9540 0 -9536 9537 -9538 -822 -9541 0 c 0+1 --> 1 c (-b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ -b^{6, 137}_0 ∧ p_822) -> (-b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ b^{6, 138}_0) c in CNF: c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ -p_822 ∨ -b^{6, 138}_2 c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ -p_822 ∨ -b^{6, 138}_1 c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ -p_822 ∨ b^{6, 138}_0 c in DIMACS: 9536 9537 9538 -822 -9539 0 9536 9537 9538 -822 -9540 0 9536 9537 9538 -822 9541 0 c 1+1 --> 2 c (-b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ b^{6, 137}_0 ∧ p_822) -> (-b^{6, 138}_2 ∧ b^{6, 138}_1 ∧ -b^{6, 138}_0) c in CNF: c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ -p_822 ∨ -b^{6, 138}_2 c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ -p_822 ∨ b^{6, 138}_1 c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ -p_822 ∨ -b^{6, 138}_0 c in DIMACS: 9536 9537 -9538 -822 -9539 0 9536 9537 -9538 -822 9540 0 9536 9537 -9538 -822 -9541 0 c 2+1 --> break c (-b^{6, 137}_2 ∧ b^{6, 137}_1 ∧ -b^{6, 137}_0 ∧ p_822) -> break c in CNF: c b^{6, 137}_2 ∨ -b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ -p_822 ∨ break c in DIMACS: 9536 -9537 9538 -822 1162 0 c 2-1 --> 1 c (-b^{6, 137}_2 ∧ b^{6, 137}_1 ∧ -b^{6, 137}_0 ∧ -p_822) -> (-b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ b^{6, 138}_0) c in CNF: c b^{6, 137}_2 ∨ -b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ p_822 ∨ -b^{6, 138}_2 c b^{6, 137}_2 ∨ -b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ p_822 ∨ -b^{6, 138}_1 c b^{6, 137}_2 ∨ -b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ p_822 ∨ b^{6, 138}_0 c in DIMACS: 9536 -9537 9538 822 -9539 0 9536 -9537 9538 822 -9540 0 9536 -9537 9538 822 9541 0 c 1-1 --> 0 c (-b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ b^{6, 137}_0 ∧ -p_822) -> (-b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ -b^{6, 138}_0) c in CNF: c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ p_822 ∨ -b^{6, 138}_2 c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ p_822 ∨ -b^{6, 138}_1 c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ p_822 ∨ -b^{6, 138}_0 c in DIMACS: 9536 9537 -9538 822 -9539 0 9536 9537 -9538 822 -9540 0 9536 9537 -9538 822 -9541 0 c 0-1 --> -1 c (-b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ -b^{6, 137}_0 ∧ -p_822) -> ( b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ b^{6, 138}_0) c in CNF: c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ p_822 ∨ b^{6, 138}_2 c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ p_822 ∨ -b^{6, 138}_1 c b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ p_822 ∨ b^{6, 138}_0 c in DIMACS: 9536 9537 9538 822 9539 0 9536 9537 9538 822 -9540 0 9536 9537 9538 822 9541 0 c -1-1 --> -2 c ( b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ b^{6, 137}_0 ∧ -p_822) -> ( b^{6, 138}_2 ∧ b^{6, 138}_1 ∧ -b^{6, 138}_0) c in CNF: c -b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ p_822 ∨ b^{6, 138}_2 c -b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ p_822 ∨ b^{6, 138}_1 c -b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ p_822 ∨ -b^{6, 138}_0 c in DIMACS: -9536 9537 -9538 822 9539 0 -9536 9537 -9538 822 9540 0 -9536 9537 -9538 822 -9541 0 c -2-1 --> break c ( b^{6, 137}_2 ∧ b^{6, 137}_1 ∧ -b^{6, 137}_0 ∧ -p_822) -> break c in CNF: c -b^{6, 137}_2 ∨ -b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ p_822 ∨ break c in DIMACS: -9536 -9537 9538 822 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 137}_2 ∧ -b^{6, 137}_1 ∧ -b^{6, 137}_0 ∧ true) c in CNF: c -b^{6, 137}_2 ∨ b^{6, 137}_1 ∨ b^{6, 137}_0 ∨ false c in DIMACS: -9536 9537 9538 0 c 3 does not represent an automaton state. c -(-b^{6, 137}_2 ∧ b^{6, 137}_1 ∧ b^{6, 137}_0 ∧ true) c in CNF: c b^{6, 137}_2 ∨ -b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ false c in DIMACS: 9536 -9537 -9538 0 c -3 does not represent an automaton state. c -( b^{6, 137}_2 ∧ b^{6, 137}_1 ∧ b^{6, 137}_0 ∧ true) c in CNF: c -b^{6, 137}_2 ∨ -b^{6, 137}_1 ∨ -b^{6, 137}_0 ∨ false c in DIMACS: -9536 -9537 -9538 0 c i = 138 c -2+1 --> -1 c ( b^{6, 138}_2 ∧ b^{6, 138}_1 ∧ -b^{6, 138}_0 ∧ p_828) -> ( b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ b^{6, 139}_0) c in CNF: c -b^{6, 138}_2 ∨ -b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ -p_828 ∨ b^{6, 139}_2 c -b^{6, 138}_2 ∨ -b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ -p_828 ∨ -b^{6, 139}_1 c -b^{6, 138}_2 ∨ -b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ -p_828 ∨ b^{6, 139}_0 c in DIMACS: -9539 -9540 9541 -828 9542 0 -9539 -9540 9541 -828 -9543 0 -9539 -9540 9541 -828 9544 0 c -1+1 --> 0 c ( b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ b^{6, 138}_0 ∧ p_828) -> (-b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ -b^{6, 139}_0) c in CNF: c -b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ -p_828 ∨ -b^{6, 139}_2 c -b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ -p_828 ∨ -b^{6, 139}_1 c -b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ -p_828 ∨ -b^{6, 139}_0 c in DIMACS: -9539 9540 -9541 -828 -9542 0 -9539 9540 -9541 -828 -9543 0 -9539 9540 -9541 -828 -9544 0 c 0+1 --> 1 c (-b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ -b^{6, 138}_0 ∧ p_828) -> (-b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ b^{6, 139}_0) c in CNF: c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ -p_828 ∨ -b^{6, 139}_2 c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ -p_828 ∨ -b^{6, 139}_1 c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ -p_828 ∨ b^{6, 139}_0 c in DIMACS: 9539 9540 9541 -828 -9542 0 9539 9540 9541 -828 -9543 0 9539 9540 9541 -828 9544 0 c 1+1 --> 2 c (-b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ b^{6, 138}_0 ∧ p_828) -> (-b^{6, 139}_2 ∧ b^{6, 139}_1 ∧ -b^{6, 139}_0) c in CNF: c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ -p_828 ∨ -b^{6, 139}_2 c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ -p_828 ∨ b^{6, 139}_1 c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ -p_828 ∨ -b^{6, 139}_0 c in DIMACS: 9539 9540 -9541 -828 -9542 0 9539 9540 -9541 -828 9543 0 9539 9540 -9541 -828 -9544 0 c 2+1 --> break c (-b^{6, 138}_2 ∧ b^{6, 138}_1 ∧ -b^{6, 138}_0 ∧ p_828) -> break c in CNF: c b^{6, 138}_2 ∨ -b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ -p_828 ∨ break c in DIMACS: 9539 -9540 9541 -828 1162 0 c 2-1 --> 1 c (-b^{6, 138}_2 ∧ b^{6, 138}_1 ∧ -b^{6, 138}_0 ∧ -p_828) -> (-b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ b^{6, 139}_0) c in CNF: c b^{6, 138}_2 ∨ -b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ p_828 ∨ -b^{6, 139}_2 c b^{6, 138}_2 ∨ -b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ p_828 ∨ -b^{6, 139}_1 c b^{6, 138}_2 ∨ -b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ p_828 ∨ b^{6, 139}_0 c in DIMACS: 9539 -9540 9541 828 -9542 0 9539 -9540 9541 828 -9543 0 9539 -9540 9541 828 9544 0 c 1-1 --> 0 c (-b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ b^{6, 138}_0 ∧ -p_828) -> (-b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ -b^{6, 139}_0) c in CNF: c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ p_828 ∨ -b^{6, 139}_2 c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ p_828 ∨ -b^{6, 139}_1 c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ p_828 ∨ -b^{6, 139}_0 c in DIMACS: 9539 9540 -9541 828 -9542 0 9539 9540 -9541 828 -9543 0 9539 9540 -9541 828 -9544 0 c 0-1 --> -1 c (-b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ -b^{6, 138}_0 ∧ -p_828) -> ( b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ b^{6, 139}_0) c in CNF: c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ p_828 ∨ b^{6, 139}_2 c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ p_828 ∨ -b^{6, 139}_1 c b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ p_828 ∨ b^{6, 139}_0 c in DIMACS: 9539 9540 9541 828 9542 0 9539 9540 9541 828 -9543 0 9539 9540 9541 828 9544 0 c -1-1 --> -2 c ( b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ b^{6, 138}_0 ∧ -p_828) -> ( b^{6, 139}_2 ∧ b^{6, 139}_1 ∧ -b^{6, 139}_0) c in CNF: c -b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ p_828 ∨ b^{6, 139}_2 c -b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ p_828 ∨ b^{6, 139}_1 c -b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ p_828 ∨ -b^{6, 139}_0 c in DIMACS: -9539 9540 -9541 828 9542 0 -9539 9540 -9541 828 9543 0 -9539 9540 -9541 828 -9544 0 c -2-1 --> break c ( b^{6, 138}_2 ∧ b^{6, 138}_1 ∧ -b^{6, 138}_0 ∧ -p_828) -> break c in CNF: c -b^{6, 138}_2 ∨ -b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ p_828 ∨ break c in DIMACS: -9539 -9540 9541 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 138}_2 ∧ -b^{6, 138}_1 ∧ -b^{6, 138}_0 ∧ true) c in CNF: c -b^{6, 138}_2 ∨ b^{6, 138}_1 ∨ b^{6, 138}_0 ∨ false c in DIMACS: -9539 9540 9541 0 c 3 does not represent an automaton state. c -(-b^{6, 138}_2 ∧ b^{6, 138}_1 ∧ b^{6, 138}_0 ∧ true) c in CNF: c b^{6, 138}_2 ∨ -b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ false c in DIMACS: 9539 -9540 -9541 0 c -3 does not represent an automaton state. c -( b^{6, 138}_2 ∧ b^{6, 138}_1 ∧ b^{6, 138}_0 ∧ true) c in CNF: c -b^{6, 138}_2 ∨ -b^{6, 138}_1 ∨ -b^{6, 138}_0 ∨ false c in DIMACS: -9539 -9540 -9541 0 c i = 139 c -2+1 --> -1 c ( b^{6, 139}_2 ∧ b^{6, 139}_1 ∧ -b^{6, 139}_0 ∧ p_834) -> ( b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ b^{6, 140}_0) c in CNF: c -b^{6, 139}_2 ∨ -b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ -p_834 ∨ b^{6, 140}_2 c -b^{6, 139}_2 ∨ -b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ -p_834 ∨ -b^{6, 140}_1 c -b^{6, 139}_2 ∨ -b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ -p_834 ∨ b^{6, 140}_0 c in DIMACS: -9542 -9543 9544 -834 9545 0 -9542 -9543 9544 -834 -9546 0 -9542 -9543 9544 -834 9547 0 c -1+1 --> 0 c ( b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ b^{6, 139}_0 ∧ p_834) -> (-b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ -b^{6, 140}_0) c in CNF: c -b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ -p_834 ∨ -b^{6, 140}_2 c -b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ -p_834 ∨ -b^{6, 140}_1 c -b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ -p_834 ∨ -b^{6, 140}_0 c in DIMACS: -9542 9543 -9544 -834 -9545 0 -9542 9543 -9544 -834 -9546 0 -9542 9543 -9544 -834 -9547 0 c 0+1 --> 1 c (-b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ -b^{6, 139}_0 ∧ p_834) -> (-b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ b^{6, 140}_0) c in CNF: c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ -p_834 ∨ -b^{6, 140}_2 c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ -p_834 ∨ -b^{6, 140}_1 c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ -p_834 ∨ b^{6, 140}_0 c in DIMACS: 9542 9543 9544 -834 -9545 0 9542 9543 9544 -834 -9546 0 9542 9543 9544 -834 9547 0 c 1+1 --> 2 c (-b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ b^{6, 139}_0 ∧ p_834) -> (-b^{6, 140}_2 ∧ b^{6, 140}_1 ∧ -b^{6, 140}_0) c in CNF: c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ -p_834 ∨ -b^{6, 140}_2 c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ -p_834 ∨ b^{6, 140}_1 c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ -p_834 ∨ -b^{6, 140}_0 c in DIMACS: 9542 9543 -9544 -834 -9545 0 9542 9543 -9544 -834 9546 0 9542 9543 -9544 -834 -9547 0 c 2+1 --> break c (-b^{6, 139}_2 ∧ b^{6, 139}_1 ∧ -b^{6, 139}_0 ∧ p_834) -> break c in CNF: c b^{6, 139}_2 ∨ -b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ -p_834 ∨ break c in DIMACS: 9542 -9543 9544 -834 1162 0 c 2-1 --> 1 c (-b^{6, 139}_2 ∧ b^{6, 139}_1 ∧ -b^{6, 139}_0 ∧ -p_834) -> (-b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ b^{6, 140}_0) c in CNF: c b^{6, 139}_2 ∨ -b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ p_834 ∨ -b^{6, 140}_2 c b^{6, 139}_2 ∨ -b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ p_834 ∨ -b^{6, 140}_1 c b^{6, 139}_2 ∨ -b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ p_834 ∨ b^{6, 140}_0 c in DIMACS: 9542 -9543 9544 834 -9545 0 9542 -9543 9544 834 -9546 0 9542 -9543 9544 834 9547 0 c 1-1 --> 0 c (-b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ b^{6, 139}_0 ∧ -p_834) -> (-b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ -b^{6, 140}_0) c in CNF: c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ p_834 ∨ -b^{6, 140}_2 c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ p_834 ∨ -b^{6, 140}_1 c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ p_834 ∨ -b^{6, 140}_0 c in DIMACS: 9542 9543 -9544 834 -9545 0 9542 9543 -9544 834 -9546 0 9542 9543 -9544 834 -9547 0 c 0-1 --> -1 c (-b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ -b^{6, 139}_0 ∧ -p_834) -> ( b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ b^{6, 140}_0) c in CNF: c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ p_834 ∨ b^{6, 140}_2 c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ p_834 ∨ -b^{6, 140}_1 c b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ p_834 ∨ b^{6, 140}_0 c in DIMACS: 9542 9543 9544 834 9545 0 9542 9543 9544 834 -9546 0 9542 9543 9544 834 9547 0 c -1-1 --> -2 c ( b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ b^{6, 139}_0 ∧ -p_834) -> ( b^{6, 140}_2 ∧ b^{6, 140}_1 ∧ -b^{6, 140}_0) c in CNF: c -b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ p_834 ∨ b^{6, 140}_2 c -b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ p_834 ∨ b^{6, 140}_1 c -b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ p_834 ∨ -b^{6, 140}_0 c in DIMACS: -9542 9543 -9544 834 9545 0 -9542 9543 -9544 834 9546 0 -9542 9543 -9544 834 -9547 0 c -2-1 --> break c ( b^{6, 139}_2 ∧ b^{6, 139}_1 ∧ -b^{6, 139}_0 ∧ -p_834) -> break c in CNF: c -b^{6, 139}_2 ∨ -b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ p_834 ∨ break c in DIMACS: -9542 -9543 9544 834 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 139}_2 ∧ -b^{6, 139}_1 ∧ -b^{6, 139}_0 ∧ true) c in CNF: c -b^{6, 139}_2 ∨ b^{6, 139}_1 ∨ b^{6, 139}_0 ∨ false c in DIMACS: -9542 9543 9544 0 c 3 does not represent an automaton state. c -(-b^{6, 139}_2 ∧ b^{6, 139}_1 ∧ b^{6, 139}_0 ∧ true) c in CNF: c b^{6, 139}_2 ∨ -b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ false c in DIMACS: 9542 -9543 -9544 0 c -3 does not represent an automaton state. c -( b^{6, 139}_2 ∧ b^{6, 139}_1 ∧ b^{6, 139}_0 ∧ true) c in CNF: c -b^{6, 139}_2 ∨ -b^{6, 139}_1 ∨ -b^{6, 139}_0 ∨ false c in DIMACS: -9542 -9543 -9544 0 c i = 140 c -2+1 --> -1 c ( b^{6, 140}_2 ∧ b^{6, 140}_1 ∧ -b^{6, 140}_0 ∧ p_840) -> ( b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ b^{6, 141}_0) c in CNF: c -b^{6, 140}_2 ∨ -b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ -p_840 ∨ b^{6, 141}_2 c -b^{6, 140}_2 ∨ -b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ -p_840 ∨ -b^{6, 141}_1 c -b^{6, 140}_2 ∨ -b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ -p_840 ∨ b^{6, 141}_0 c in DIMACS: -9545 -9546 9547 -840 9548 0 -9545 -9546 9547 -840 -9549 0 -9545 -9546 9547 -840 9550 0 c -1+1 --> 0 c ( b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ b^{6, 140}_0 ∧ p_840) -> (-b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ -b^{6, 141}_0) c in CNF: c -b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ -p_840 ∨ -b^{6, 141}_2 c -b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ -p_840 ∨ -b^{6, 141}_1 c -b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ -p_840 ∨ -b^{6, 141}_0 c in DIMACS: -9545 9546 -9547 -840 -9548 0 -9545 9546 -9547 -840 -9549 0 -9545 9546 -9547 -840 -9550 0 c 0+1 --> 1 c (-b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ -b^{6, 140}_0 ∧ p_840) -> (-b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ b^{6, 141}_0) c in CNF: c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ -p_840 ∨ -b^{6, 141}_2 c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ -p_840 ∨ -b^{6, 141}_1 c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ -p_840 ∨ b^{6, 141}_0 c in DIMACS: 9545 9546 9547 -840 -9548 0 9545 9546 9547 -840 -9549 0 9545 9546 9547 -840 9550 0 c 1+1 --> 2 c (-b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ b^{6, 140}_0 ∧ p_840) -> (-b^{6, 141}_2 ∧ b^{6, 141}_1 ∧ -b^{6, 141}_0) c in CNF: c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ -p_840 ∨ -b^{6, 141}_2 c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ -p_840 ∨ b^{6, 141}_1 c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ -p_840 ∨ -b^{6, 141}_0 c in DIMACS: 9545 9546 -9547 -840 -9548 0 9545 9546 -9547 -840 9549 0 9545 9546 -9547 -840 -9550 0 c 2+1 --> break c (-b^{6, 140}_2 ∧ b^{6, 140}_1 ∧ -b^{6, 140}_0 ∧ p_840) -> break c in CNF: c b^{6, 140}_2 ∨ -b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ -p_840 ∨ break c in DIMACS: 9545 -9546 9547 -840 1162 0 c 2-1 --> 1 c (-b^{6, 140}_2 ∧ b^{6, 140}_1 ∧ -b^{6, 140}_0 ∧ -p_840) -> (-b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ b^{6, 141}_0) c in CNF: c b^{6, 140}_2 ∨ -b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ p_840 ∨ -b^{6, 141}_2 c b^{6, 140}_2 ∨ -b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ p_840 ∨ -b^{6, 141}_1 c b^{6, 140}_2 ∨ -b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ p_840 ∨ b^{6, 141}_0 c in DIMACS: 9545 -9546 9547 840 -9548 0 9545 -9546 9547 840 -9549 0 9545 -9546 9547 840 9550 0 c 1-1 --> 0 c (-b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ b^{6, 140}_0 ∧ -p_840) -> (-b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ -b^{6, 141}_0) c in CNF: c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ p_840 ∨ -b^{6, 141}_2 c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ p_840 ∨ -b^{6, 141}_1 c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ p_840 ∨ -b^{6, 141}_0 c in DIMACS: 9545 9546 -9547 840 -9548 0 9545 9546 -9547 840 -9549 0 9545 9546 -9547 840 -9550 0 c 0-1 --> -1 c (-b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ -b^{6, 140}_0 ∧ -p_840) -> ( b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ b^{6, 141}_0) c in CNF: c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ p_840 ∨ b^{6, 141}_2 c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ p_840 ∨ -b^{6, 141}_1 c b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ p_840 ∨ b^{6, 141}_0 c in DIMACS: 9545 9546 9547 840 9548 0 9545 9546 9547 840 -9549 0 9545 9546 9547 840 9550 0 c -1-1 --> -2 c ( b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ b^{6, 140}_0 ∧ -p_840) -> ( b^{6, 141}_2 ∧ b^{6, 141}_1 ∧ -b^{6, 141}_0) c in CNF: c -b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ p_840 ∨ b^{6, 141}_2 c -b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ p_840 ∨ b^{6, 141}_1 c -b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ p_840 ∨ -b^{6, 141}_0 c in DIMACS: -9545 9546 -9547 840 9548 0 -9545 9546 -9547 840 9549 0 -9545 9546 -9547 840 -9550 0 c -2-1 --> break c ( b^{6, 140}_2 ∧ b^{6, 140}_1 ∧ -b^{6, 140}_0 ∧ -p_840) -> break c in CNF: c -b^{6, 140}_2 ∨ -b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ p_840 ∨ break c in DIMACS: -9545 -9546 9547 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 140}_2 ∧ -b^{6, 140}_1 ∧ -b^{6, 140}_0 ∧ true) c in CNF: c -b^{6, 140}_2 ∨ b^{6, 140}_1 ∨ b^{6, 140}_0 ∨ false c in DIMACS: -9545 9546 9547 0 c 3 does not represent an automaton state. c -(-b^{6, 140}_2 ∧ b^{6, 140}_1 ∧ b^{6, 140}_0 ∧ true) c in CNF: c b^{6, 140}_2 ∨ -b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ false c in DIMACS: 9545 -9546 -9547 0 c -3 does not represent an automaton state. c -( b^{6, 140}_2 ∧ b^{6, 140}_1 ∧ b^{6, 140}_0 ∧ true) c in CNF: c -b^{6, 140}_2 ∨ -b^{6, 140}_1 ∨ -b^{6, 140}_0 ∨ false c in DIMACS: -9545 -9546 -9547 0 c i = 141 c -2+1 --> -1 c ( b^{6, 141}_2 ∧ b^{6, 141}_1 ∧ -b^{6, 141}_0 ∧ p_846) -> ( b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ b^{6, 142}_0) c in CNF: c -b^{6, 141}_2 ∨ -b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ -p_846 ∨ b^{6, 142}_2 c -b^{6, 141}_2 ∨ -b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ -p_846 ∨ -b^{6, 142}_1 c -b^{6, 141}_2 ∨ -b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ -p_846 ∨ b^{6, 142}_0 c in DIMACS: -9548 -9549 9550 -846 9551 0 -9548 -9549 9550 -846 -9552 0 -9548 -9549 9550 -846 9553 0 c -1+1 --> 0 c ( b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ b^{6, 141}_0 ∧ p_846) -> (-b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ -b^{6, 142}_0) c in CNF: c -b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ -p_846 ∨ -b^{6, 142}_2 c -b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ -p_846 ∨ -b^{6, 142}_1 c -b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ -p_846 ∨ -b^{6, 142}_0 c in DIMACS: -9548 9549 -9550 -846 -9551 0 -9548 9549 -9550 -846 -9552 0 -9548 9549 -9550 -846 -9553 0 c 0+1 --> 1 c (-b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ -b^{6, 141}_0 ∧ p_846) -> (-b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ b^{6, 142}_0) c in CNF: c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ -p_846 ∨ -b^{6, 142}_2 c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ -p_846 ∨ -b^{6, 142}_1 c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ -p_846 ∨ b^{6, 142}_0 c in DIMACS: 9548 9549 9550 -846 -9551 0 9548 9549 9550 -846 -9552 0 9548 9549 9550 -846 9553 0 c 1+1 --> 2 c (-b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ b^{6, 141}_0 ∧ p_846) -> (-b^{6, 142}_2 ∧ b^{6, 142}_1 ∧ -b^{6, 142}_0) c in CNF: c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ -p_846 ∨ -b^{6, 142}_2 c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ -p_846 ∨ b^{6, 142}_1 c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ -p_846 ∨ -b^{6, 142}_0 c in DIMACS: 9548 9549 -9550 -846 -9551 0 9548 9549 -9550 -846 9552 0 9548 9549 -9550 -846 -9553 0 c 2+1 --> break c (-b^{6, 141}_2 ∧ b^{6, 141}_1 ∧ -b^{6, 141}_0 ∧ p_846) -> break c in CNF: c b^{6, 141}_2 ∨ -b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ -p_846 ∨ break c in DIMACS: 9548 -9549 9550 -846 1162 0 c 2-1 --> 1 c (-b^{6, 141}_2 ∧ b^{6, 141}_1 ∧ -b^{6, 141}_0 ∧ -p_846) -> (-b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ b^{6, 142}_0) c in CNF: c b^{6, 141}_2 ∨ -b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ p_846 ∨ -b^{6, 142}_2 c b^{6, 141}_2 ∨ -b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ p_846 ∨ -b^{6, 142}_1 c b^{6, 141}_2 ∨ -b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ p_846 ∨ b^{6, 142}_0 c in DIMACS: 9548 -9549 9550 846 -9551 0 9548 -9549 9550 846 -9552 0 9548 -9549 9550 846 9553 0 c 1-1 --> 0 c (-b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ b^{6, 141}_0 ∧ -p_846) -> (-b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ -b^{6, 142}_0) c in CNF: c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ p_846 ∨ -b^{6, 142}_2 c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ p_846 ∨ -b^{6, 142}_1 c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ p_846 ∨ -b^{6, 142}_0 c in DIMACS: 9548 9549 -9550 846 -9551 0 9548 9549 -9550 846 -9552 0 9548 9549 -9550 846 -9553 0 c 0-1 --> -1 c (-b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ -b^{6, 141}_0 ∧ -p_846) -> ( b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ b^{6, 142}_0) c in CNF: c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ p_846 ∨ b^{6, 142}_2 c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ p_846 ∨ -b^{6, 142}_1 c b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ p_846 ∨ b^{6, 142}_0 c in DIMACS: 9548 9549 9550 846 9551 0 9548 9549 9550 846 -9552 0 9548 9549 9550 846 9553 0 c -1-1 --> -2 c ( b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ b^{6, 141}_0 ∧ -p_846) -> ( b^{6, 142}_2 ∧ b^{6, 142}_1 ∧ -b^{6, 142}_0) c in CNF: c -b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ p_846 ∨ b^{6, 142}_2 c -b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ p_846 ∨ b^{6, 142}_1 c -b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ p_846 ∨ -b^{6, 142}_0 c in DIMACS: -9548 9549 -9550 846 9551 0 -9548 9549 -9550 846 9552 0 -9548 9549 -9550 846 -9553 0 c -2-1 --> break c ( b^{6, 141}_2 ∧ b^{6, 141}_1 ∧ -b^{6, 141}_0 ∧ -p_846) -> break c in CNF: c -b^{6, 141}_2 ∨ -b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ p_846 ∨ break c in DIMACS: -9548 -9549 9550 846 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 141}_2 ∧ -b^{6, 141}_1 ∧ -b^{6, 141}_0 ∧ true) c in CNF: c -b^{6, 141}_2 ∨ b^{6, 141}_1 ∨ b^{6, 141}_0 ∨ false c in DIMACS: -9548 9549 9550 0 c 3 does not represent an automaton state. c -(-b^{6, 141}_2 ∧ b^{6, 141}_1 ∧ b^{6, 141}_0 ∧ true) c in CNF: c b^{6, 141}_2 ∨ -b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ false c in DIMACS: 9548 -9549 -9550 0 c -3 does not represent an automaton state. c -( b^{6, 141}_2 ∧ b^{6, 141}_1 ∧ b^{6, 141}_0 ∧ true) c in CNF: c -b^{6, 141}_2 ∨ -b^{6, 141}_1 ∨ -b^{6, 141}_0 ∨ false c in DIMACS: -9548 -9549 -9550 0 c i = 142 c -2+1 --> -1 c ( b^{6, 142}_2 ∧ b^{6, 142}_1 ∧ -b^{6, 142}_0 ∧ p_852) -> ( b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ b^{6, 143}_0) c in CNF: c -b^{6, 142}_2 ∨ -b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ -p_852 ∨ b^{6, 143}_2 c -b^{6, 142}_2 ∨ -b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ -p_852 ∨ -b^{6, 143}_1 c -b^{6, 142}_2 ∨ -b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ -p_852 ∨ b^{6, 143}_0 c in DIMACS: -9551 -9552 9553 -852 9554 0 -9551 -9552 9553 -852 -9555 0 -9551 -9552 9553 -852 9556 0 c -1+1 --> 0 c ( b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ b^{6, 142}_0 ∧ p_852) -> (-b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ -b^{6, 143}_0) c in CNF: c -b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ -p_852 ∨ -b^{6, 143}_2 c -b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ -p_852 ∨ -b^{6, 143}_1 c -b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ -p_852 ∨ -b^{6, 143}_0 c in DIMACS: -9551 9552 -9553 -852 -9554 0 -9551 9552 -9553 -852 -9555 0 -9551 9552 -9553 -852 -9556 0 c 0+1 --> 1 c (-b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ -b^{6, 142}_0 ∧ p_852) -> (-b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ b^{6, 143}_0) c in CNF: c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ -p_852 ∨ -b^{6, 143}_2 c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ -p_852 ∨ -b^{6, 143}_1 c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ -p_852 ∨ b^{6, 143}_0 c in DIMACS: 9551 9552 9553 -852 -9554 0 9551 9552 9553 -852 -9555 0 9551 9552 9553 -852 9556 0 c 1+1 --> 2 c (-b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ b^{6, 142}_0 ∧ p_852) -> (-b^{6, 143}_2 ∧ b^{6, 143}_1 ∧ -b^{6, 143}_0) c in CNF: c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ -p_852 ∨ -b^{6, 143}_2 c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ -p_852 ∨ b^{6, 143}_1 c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ -p_852 ∨ -b^{6, 143}_0 c in DIMACS: 9551 9552 -9553 -852 -9554 0 9551 9552 -9553 -852 9555 0 9551 9552 -9553 -852 -9556 0 c 2+1 --> break c (-b^{6, 142}_2 ∧ b^{6, 142}_1 ∧ -b^{6, 142}_0 ∧ p_852) -> break c in CNF: c b^{6, 142}_2 ∨ -b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ -p_852 ∨ break c in DIMACS: 9551 -9552 9553 -852 1162 0 c 2-1 --> 1 c (-b^{6, 142}_2 ∧ b^{6, 142}_1 ∧ -b^{6, 142}_0 ∧ -p_852) -> (-b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ b^{6, 143}_0) c in CNF: c b^{6, 142}_2 ∨ -b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ p_852 ∨ -b^{6, 143}_2 c b^{6, 142}_2 ∨ -b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ p_852 ∨ -b^{6, 143}_1 c b^{6, 142}_2 ∨ -b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ p_852 ∨ b^{6, 143}_0 c in DIMACS: 9551 -9552 9553 852 -9554 0 9551 -9552 9553 852 -9555 0 9551 -9552 9553 852 9556 0 c 1-1 --> 0 c (-b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ b^{6, 142}_0 ∧ -p_852) -> (-b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ -b^{6, 143}_0) c in CNF: c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ p_852 ∨ -b^{6, 143}_2 c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ p_852 ∨ -b^{6, 143}_1 c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ p_852 ∨ -b^{6, 143}_0 c in DIMACS: 9551 9552 -9553 852 -9554 0 9551 9552 -9553 852 -9555 0 9551 9552 -9553 852 -9556 0 c 0-1 --> -1 c (-b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ -b^{6, 142}_0 ∧ -p_852) -> ( b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ b^{6, 143}_0) c in CNF: c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ p_852 ∨ b^{6, 143}_2 c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ p_852 ∨ -b^{6, 143}_1 c b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ p_852 ∨ b^{6, 143}_0 c in DIMACS: 9551 9552 9553 852 9554 0 9551 9552 9553 852 -9555 0 9551 9552 9553 852 9556 0 c -1-1 --> -2 c ( b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ b^{6, 142}_0 ∧ -p_852) -> ( b^{6, 143}_2 ∧ b^{6, 143}_1 ∧ -b^{6, 143}_0) c in CNF: c -b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ p_852 ∨ b^{6, 143}_2 c -b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ p_852 ∨ b^{6, 143}_1 c -b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ p_852 ∨ -b^{6, 143}_0 c in DIMACS: -9551 9552 -9553 852 9554 0 -9551 9552 -9553 852 9555 0 -9551 9552 -9553 852 -9556 0 c -2-1 --> break c ( b^{6, 142}_2 ∧ b^{6, 142}_1 ∧ -b^{6, 142}_0 ∧ -p_852) -> break c in CNF: c -b^{6, 142}_2 ∨ -b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ p_852 ∨ break c in DIMACS: -9551 -9552 9553 852 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 142}_2 ∧ -b^{6, 142}_1 ∧ -b^{6, 142}_0 ∧ true) c in CNF: c -b^{6, 142}_2 ∨ b^{6, 142}_1 ∨ b^{6, 142}_0 ∨ false c in DIMACS: -9551 9552 9553 0 c 3 does not represent an automaton state. c -(-b^{6, 142}_2 ∧ b^{6, 142}_1 ∧ b^{6, 142}_0 ∧ true) c in CNF: c b^{6, 142}_2 ∨ -b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ false c in DIMACS: 9551 -9552 -9553 0 c -3 does not represent an automaton state. c -( b^{6, 142}_2 ∧ b^{6, 142}_1 ∧ b^{6, 142}_0 ∧ true) c in CNF: c -b^{6, 142}_2 ∨ -b^{6, 142}_1 ∨ -b^{6, 142}_0 ∨ false c in DIMACS: -9551 -9552 -9553 0 c i = 143 c -2+1 --> -1 c ( b^{6, 143}_2 ∧ b^{6, 143}_1 ∧ -b^{6, 143}_0 ∧ p_858) -> ( b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ b^{6, 144}_0) c in CNF: c -b^{6, 143}_2 ∨ -b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ -p_858 ∨ b^{6, 144}_2 c -b^{6, 143}_2 ∨ -b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ -p_858 ∨ -b^{6, 144}_1 c -b^{6, 143}_2 ∨ -b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ -p_858 ∨ b^{6, 144}_0 c in DIMACS: -9554 -9555 9556 -858 9557 0 -9554 -9555 9556 -858 -9558 0 -9554 -9555 9556 -858 9559 0 c -1+1 --> 0 c ( b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ b^{6, 143}_0 ∧ p_858) -> (-b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ -b^{6, 144}_0) c in CNF: c -b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ -p_858 ∨ -b^{6, 144}_2 c -b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ -p_858 ∨ -b^{6, 144}_1 c -b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ -p_858 ∨ -b^{6, 144}_0 c in DIMACS: -9554 9555 -9556 -858 -9557 0 -9554 9555 -9556 -858 -9558 0 -9554 9555 -9556 -858 -9559 0 c 0+1 --> 1 c (-b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ -b^{6, 143}_0 ∧ p_858) -> (-b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ b^{6, 144}_0) c in CNF: c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ -p_858 ∨ -b^{6, 144}_2 c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ -p_858 ∨ -b^{6, 144}_1 c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ -p_858 ∨ b^{6, 144}_0 c in DIMACS: 9554 9555 9556 -858 -9557 0 9554 9555 9556 -858 -9558 0 9554 9555 9556 -858 9559 0 c 1+1 --> 2 c (-b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ b^{6, 143}_0 ∧ p_858) -> (-b^{6, 144}_2 ∧ b^{6, 144}_1 ∧ -b^{6, 144}_0) c in CNF: c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ -p_858 ∨ -b^{6, 144}_2 c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ -p_858 ∨ b^{6, 144}_1 c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ -p_858 ∨ -b^{6, 144}_0 c in DIMACS: 9554 9555 -9556 -858 -9557 0 9554 9555 -9556 -858 9558 0 9554 9555 -9556 -858 -9559 0 c 2+1 --> break c (-b^{6, 143}_2 ∧ b^{6, 143}_1 ∧ -b^{6, 143}_0 ∧ p_858) -> break c in CNF: c b^{6, 143}_2 ∨ -b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ -p_858 ∨ break c in DIMACS: 9554 -9555 9556 -858 1162 0 c 2-1 --> 1 c (-b^{6, 143}_2 ∧ b^{6, 143}_1 ∧ -b^{6, 143}_0 ∧ -p_858) -> (-b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ b^{6, 144}_0) c in CNF: c b^{6, 143}_2 ∨ -b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ p_858 ∨ -b^{6, 144}_2 c b^{6, 143}_2 ∨ -b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ p_858 ∨ -b^{6, 144}_1 c b^{6, 143}_2 ∨ -b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ p_858 ∨ b^{6, 144}_0 c in DIMACS: 9554 -9555 9556 858 -9557 0 9554 -9555 9556 858 -9558 0 9554 -9555 9556 858 9559 0 c 1-1 --> 0 c (-b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ b^{6, 143}_0 ∧ -p_858) -> (-b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ -b^{6, 144}_0) c in CNF: c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ p_858 ∨ -b^{6, 144}_2 c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ p_858 ∨ -b^{6, 144}_1 c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ p_858 ∨ -b^{6, 144}_0 c in DIMACS: 9554 9555 -9556 858 -9557 0 9554 9555 -9556 858 -9558 0 9554 9555 -9556 858 -9559 0 c 0-1 --> -1 c (-b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ -b^{6, 143}_0 ∧ -p_858) -> ( b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ b^{6, 144}_0) c in CNF: c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ p_858 ∨ b^{6, 144}_2 c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ p_858 ∨ -b^{6, 144}_1 c b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ p_858 ∨ b^{6, 144}_0 c in DIMACS: 9554 9555 9556 858 9557 0 9554 9555 9556 858 -9558 0 9554 9555 9556 858 9559 0 c -1-1 --> -2 c ( b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ b^{6, 143}_0 ∧ -p_858) -> ( b^{6, 144}_2 ∧ b^{6, 144}_1 ∧ -b^{6, 144}_0) c in CNF: c -b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ p_858 ∨ b^{6, 144}_2 c -b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ p_858 ∨ b^{6, 144}_1 c -b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ p_858 ∨ -b^{6, 144}_0 c in DIMACS: -9554 9555 -9556 858 9557 0 -9554 9555 -9556 858 9558 0 -9554 9555 -9556 858 -9559 0 c -2-1 --> break c ( b^{6, 143}_2 ∧ b^{6, 143}_1 ∧ -b^{6, 143}_0 ∧ -p_858) -> break c in CNF: c -b^{6, 143}_2 ∨ -b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ p_858 ∨ break c in DIMACS: -9554 -9555 9556 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 143}_2 ∧ -b^{6, 143}_1 ∧ -b^{6, 143}_0 ∧ true) c in CNF: c -b^{6, 143}_2 ∨ b^{6, 143}_1 ∨ b^{6, 143}_0 ∨ false c in DIMACS: -9554 9555 9556 0 c 3 does not represent an automaton state. c -(-b^{6, 143}_2 ∧ b^{6, 143}_1 ∧ b^{6, 143}_0 ∧ true) c in CNF: c b^{6, 143}_2 ∨ -b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ false c in DIMACS: 9554 -9555 -9556 0 c -3 does not represent an automaton state. c -( b^{6, 143}_2 ∧ b^{6, 143}_1 ∧ b^{6, 143}_0 ∧ true) c in CNF: c -b^{6, 143}_2 ∨ -b^{6, 143}_1 ∨ -b^{6, 143}_0 ∨ false c in DIMACS: -9554 -9555 -9556 0 c i = 144 c -2+1 --> -1 c ( b^{6, 144}_2 ∧ b^{6, 144}_1 ∧ -b^{6, 144}_0 ∧ p_864) -> ( b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ b^{6, 145}_0) c in CNF: c -b^{6, 144}_2 ∨ -b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ -p_864 ∨ b^{6, 145}_2 c -b^{6, 144}_2 ∨ -b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ -p_864 ∨ -b^{6, 145}_1 c -b^{6, 144}_2 ∨ -b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ -p_864 ∨ b^{6, 145}_0 c in DIMACS: -9557 -9558 9559 -864 9560 0 -9557 -9558 9559 -864 -9561 0 -9557 -9558 9559 -864 9562 0 c -1+1 --> 0 c ( b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ b^{6, 144}_0 ∧ p_864) -> (-b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ -b^{6, 145}_0) c in CNF: c -b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ -p_864 ∨ -b^{6, 145}_2 c -b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ -p_864 ∨ -b^{6, 145}_1 c -b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ -p_864 ∨ -b^{6, 145}_0 c in DIMACS: -9557 9558 -9559 -864 -9560 0 -9557 9558 -9559 -864 -9561 0 -9557 9558 -9559 -864 -9562 0 c 0+1 --> 1 c (-b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ -b^{6, 144}_0 ∧ p_864) -> (-b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ b^{6, 145}_0) c in CNF: c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ -p_864 ∨ -b^{6, 145}_2 c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ -p_864 ∨ -b^{6, 145}_1 c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ -p_864 ∨ b^{6, 145}_0 c in DIMACS: 9557 9558 9559 -864 -9560 0 9557 9558 9559 -864 -9561 0 9557 9558 9559 -864 9562 0 c 1+1 --> 2 c (-b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ b^{6, 144}_0 ∧ p_864) -> (-b^{6, 145}_2 ∧ b^{6, 145}_1 ∧ -b^{6, 145}_0) c in CNF: c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ -p_864 ∨ -b^{6, 145}_2 c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ -p_864 ∨ b^{6, 145}_1 c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ -p_864 ∨ -b^{6, 145}_0 c in DIMACS: 9557 9558 -9559 -864 -9560 0 9557 9558 -9559 -864 9561 0 9557 9558 -9559 -864 -9562 0 c 2+1 --> break c (-b^{6, 144}_2 ∧ b^{6, 144}_1 ∧ -b^{6, 144}_0 ∧ p_864) -> break c in CNF: c b^{6, 144}_2 ∨ -b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ -p_864 ∨ break c in DIMACS: 9557 -9558 9559 -864 1162 0 c 2-1 --> 1 c (-b^{6, 144}_2 ∧ b^{6, 144}_1 ∧ -b^{6, 144}_0 ∧ -p_864) -> (-b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ b^{6, 145}_0) c in CNF: c b^{6, 144}_2 ∨ -b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ p_864 ∨ -b^{6, 145}_2 c b^{6, 144}_2 ∨ -b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ p_864 ∨ -b^{6, 145}_1 c b^{6, 144}_2 ∨ -b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ p_864 ∨ b^{6, 145}_0 c in DIMACS: 9557 -9558 9559 864 -9560 0 9557 -9558 9559 864 -9561 0 9557 -9558 9559 864 9562 0 c 1-1 --> 0 c (-b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ b^{6, 144}_0 ∧ -p_864) -> (-b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ -b^{6, 145}_0) c in CNF: c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ p_864 ∨ -b^{6, 145}_2 c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ p_864 ∨ -b^{6, 145}_1 c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ p_864 ∨ -b^{6, 145}_0 c in DIMACS: 9557 9558 -9559 864 -9560 0 9557 9558 -9559 864 -9561 0 9557 9558 -9559 864 -9562 0 c 0-1 --> -1 c (-b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ -b^{6, 144}_0 ∧ -p_864) -> ( b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ b^{6, 145}_0) c in CNF: c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ p_864 ∨ b^{6, 145}_2 c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ p_864 ∨ -b^{6, 145}_1 c b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ p_864 ∨ b^{6, 145}_0 c in DIMACS: 9557 9558 9559 864 9560 0 9557 9558 9559 864 -9561 0 9557 9558 9559 864 9562 0 c -1-1 --> -2 c ( b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ b^{6, 144}_0 ∧ -p_864) -> ( b^{6, 145}_2 ∧ b^{6, 145}_1 ∧ -b^{6, 145}_0) c in CNF: c -b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ p_864 ∨ b^{6, 145}_2 c -b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ p_864 ∨ b^{6, 145}_1 c -b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ p_864 ∨ -b^{6, 145}_0 c in DIMACS: -9557 9558 -9559 864 9560 0 -9557 9558 -9559 864 9561 0 -9557 9558 -9559 864 -9562 0 c -2-1 --> break c ( b^{6, 144}_2 ∧ b^{6, 144}_1 ∧ -b^{6, 144}_0 ∧ -p_864) -> break c in CNF: c -b^{6, 144}_2 ∨ -b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ p_864 ∨ break c in DIMACS: -9557 -9558 9559 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 144}_2 ∧ -b^{6, 144}_1 ∧ -b^{6, 144}_0 ∧ true) c in CNF: c -b^{6, 144}_2 ∨ b^{6, 144}_1 ∨ b^{6, 144}_0 ∨ false c in DIMACS: -9557 9558 9559 0 c 3 does not represent an automaton state. c -(-b^{6, 144}_2 ∧ b^{6, 144}_1 ∧ b^{6, 144}_0 ∧ true) c in CNF: c b^{6, 144}_2 ∨ -b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ false c in DIMACS: 9557 -9558 -9559 0 c -3 does not represent an automaton state. c -( b^{6, 144}_2 ∧ b^{6, 144}_1 ∧ b^{6, 144}_0 ∧ true) c in CNF: c -b^{6, 144}_2 ∨ -b^{6, 144}_1 ∨ -b^{6, 144}_0 ∨ false c in DIMACS: -9557 -9558 -9559 0 c i = 145 c -2+1 --> -1 c ( b^{6, 145}_2 ∧ b^{6, 145}_1 ∧ -b^{6, 145}_0 ∧ p_870) -> ( b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ b^{6, 146}_0) c in CNF: c -b^{6, 145}_2 ∨ -b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ -p_870 ∨ b^{6, 146}_2 c -b^{6, 145}_2 ∨ -b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ -p_870 ∨ -b^{6, 146}_1 c -b^{6, 145}_2 ∨ -b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ -p_870 ∨ b^{6, 146}_0 c in DIMACS: -9560 -9561 9562 -870 9563 0 -9560 -9561 9562 -870 -9564 0 -9560 -9561 9562 -870 9565 0 c -1+1 --> 0 c ( b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ b^{6, 145}_0 ∧ p_870) -> (-b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ -b^{6, 146}_0) c in CNF: c -b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ -p_870 ∨ -b^{6, 146}_2 c -b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ -p_870 ∨ -b^{6, 146}_1 c -b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ -p_870 ∨ -b^{6, 146}_0 c in DIMACS: -9560 9561 -9562 -870 -9563 0 -9560 9561 -9562 -870 -9564 0 -9560 9561 -9562 -870 -9565 0 c 0+1 --> 1 c (-b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ -b^{6, 145}_0 ∧ p_870) -> (-b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ b^{6, 146}_0) c in CNF: c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ -p_870 ∨ -b^{6, 146}_2 c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ -p_870 ∨ -b^{6, 146}_1 c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ -p_870 ∨ b^{6, 146}_0 c in DIMACS: 9560 9561 9562 -870 -9563 0 9560 9561 9562 -870 -9564 0 9560 9561 9562 -870 9565 0 c 1+1 --> 2 c (-b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ b^{6, 145}_0 ∧ p_870) -> (-b^{6, 146}_2 ∧ b^{6, 146}_1 ∧ -b^{6, 146}_0) c in CNF: c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ -p_870 ∨ -b^{6, 146}_2 c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ -p_870 ∨ b^{6, 146}_1 c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ -p_870 ∨ -b^{6, 146}_0 c in DIMACS: 9560 9561 -9562 -870 -9563 0 9560 9561 -9562 -870 9564 0 9560 9561 -9562 -870 -9565 0 c 2+1 --> break c (-b^{6, 145}_2 ∧ b^{6, 145}_1 ∧ -b^{6, 145}_0 ∧ p_870) -> break c in CNF: c b^{6, 145}_2 ∨ -b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ -p_870 ∨ break c in DIMACS: 9560 -9561 9562 -870 1162 0 c 2-1 --> 1 c (-b^{6, 145}_2 ∧ b^{6, 145}_1 ∧ -b^{6, 145}_0 ∧ -p_870) -> (-b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ b^{6, 146}_0) c in CNF: c b^{6, 145}_2 ∨ -b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ p_870 ∨ -b^{6, 146}_2 c b^{6, 145}_2 ∨ -b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ p_870 ∨ -b^{6, 146}_1 c b^{6, 145}_2 ∨ -b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ p_870 ∨ b^{6, 146}_0 c in DIMACS: 9560 -9561 9562 870 -9563 0 9560 -9561 9562 870 -9564 0 9560 -9561 9562 870 9565 0 c 1-1 --> 0 c (-b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ b^{6, 145}_0 ∧ -p_870) -> (-b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ -b^{6, 146}_0) c in CNF: c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ p_870 ∨ -b^{6, 146}_2 c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ p_870 ∨ -b^{6, 146}_1 c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ p_870 ∨ -b^{6, 146}_0 c in DIMACS: 9560 9561 -9562 870 -9563 0 9560 9561 -9562 870 -9564 0 9560 9561 -9562 870 -9565 0 c 0-1 --> -1 c (-b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ -b^{6, 145}_0 ∧ -p_870) -> ( b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ b^{6, 146}_0) c in CNF: c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ p_870 ∨ b^{6, 146}_2 c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ p_870 ∨ -b^{6, 146}_1 c b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ p_870 ∨ b^{6, 146}_0 c in DIMACS: 9560 9561 9562 870 9563 0 9560 9561 9562 870 -9564 0 9560 9561 9562 870 9565 0 c -1-1 --> -2 c ( b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ b^{6, 145}_0 ∧ -p_870) -> ( b^{6, 146}_2 ∧ b^{6, 146}_1 ∧ -b^{6, 146}_0) c in CNF: c -b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ p_870 ∨ b^{6, 146}_2 c -b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ p_870 ∨ b^{6, 146}_1 c -b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ p_870 ∨ -b^{6, 146}_0 c in DIMACS: -9560 9561 -9562 870 9563 0 -9560 9561 -9562 870 9564 0 -9560 9561 -9562 870 -9565 0 c -2-1 --> break c ( b^{6, 145}_2 ∧ b^{6, 145}_1 ∧ -b^{6, 145}_0 ∧ -p_870) -> break c in CNF: c -b^{6, 145}_2 ∨ -b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ p_870 ∨ break c in DIMACS: -9560 -9561 9562 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 145}_2 ∧ -b^{6, 145}_1 ∧ -b^{6, 145}_0 ∧ true) c in CNF: c -b^{6, 145}_2 ∨ b^{6, 145}_1 ∨ b^{6, 145}_0 ∨ false c in DIMACS: -9560 9561 9562 0 c 3 does not represent an automaton state. c -(-b^{6, 145}_2 ∧ b^{6, 145}_1 ∧ b^{6, 145}_0 ∧ true) c in CNF: c b^{6, 145}_2 ∨ -b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ false c in DIMACS: 9560 -9561 -9562 0 c -3 does not represent an automaton state. c -( b^{6, 145}_2 ∧ b^{6, 145}_1 ∧ b^{6, 145}_0 ∧ true) c in CNF: c -b^{6, 145}_2 ∨ -b^{6, 145}_1 ∨ -b^{6, 145}_0 ∨ false c in DIMACS: -9560 -9561 -9562 0 c i = 146 c -2+1 --> -1 c ( b^{6, 146}_2 ∧ b^{6, 146}_1 ∧ -b^{6, 146}_0 ∧ p_876) -> ( b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ b^{6, 147}_0) c in CNF: c -b^{6, 146}_2 ∨ -b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ -p_876 ∨ b^{6, 147}_2 c -b^{6, 146}_2 ∨ -b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ -p_876 ∨ -b^{6, 147}_1 c -b^{6, 146}_2 ∨ -b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ -p_876 ∨ b^{6, 147}_0 c in DIMACS: -9563 -9564 9565 -876 9566 0 -9563 -9564 9565 -876 -9567 0 -9563 -9564 9565 -876 9568 0 c -1+1 --> 0 c ( b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ b^{6, 146}_0 ∧ p_876) -> (-b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ -b^{6, 147}_0) c in CNF: c -b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ -p_876 ∨ -b^{6, 147}_2 c -b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ -p_876 ∨ -b^{6, 147}_1 c -b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ -p_876 ∨ -b^{6, 147}_0 c in DIMACS: -9563 9564 -9565 -876 -9566 0 -9563 9564 -9565 -876 -9567 0 -9563 9564 -9565 -876 -9568 0 c 0+1 --> 1 c (-b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ -b^{6, 146}_0 ∧ p_876) -> (-b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ b^{6, 147}_0) c in CNF: c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ -p_876 ∨ -b^{6, 147}_2 c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ -p_876 ∨ -b^{6, 147}_1 c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ -p_876 ∨ b^{6, 147}_0 c in DIMACS: 9563 9564 9565 -876 -9566 0 9563 9564 9565 -876 -9567 0 9563 9564 9565 -876 9568 0 c 1+1 --> 2 c (-b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ b^{6, 146}_0 ∧ p_876) -> (-b^{6, 147}_2 ∧ b^{6, 147}_1 ∧ -b^{6, 147}_0) c in CNF: c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ -p_876 ∨ -b^{6, 147}_2 c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ -p_876 ∨ b^{6, 147}_1 c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ -p_876 ∨ -b^{6, 147}_0 c in DIMACS: 9563 9564 -9565 -876 -9566 0 9563 9564 -9565 -876 9567 0 9563 9564 -9565 -876 -9568 0 c 2+1 --> break c (-b^{6, 146}_2 ∧ b^{6, 146}_1 ∧ -b^{6, 146}_0 ∧ p_876) -> break c in CNF: c b^{6, 146}_2 ∨ -b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ -p_876 ∨ break c in DIMACS: 9563 -9564 9565 -876 1162 0 c 2-1 --> 1 c (-b^{6, 146}_2 ∧ b^{6, 146}_1 ∧ -b^{6, 146}_0 ∧ -p_876) -> (-b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ b^{6, 147}_0) c in CNF: c b^{6, 146}_2 ∨ -b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ p_876 ∨ -b^{6, 147}_2 c b^{6, 146}_2 ∨ -b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ p_876 ∨ -b^{6, 147}_1 c b^{6, 146}_2 ∨ -b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ p_876 ∨ b^{6, 147}_0 c in DIMACS: 9563 -9564 9565 876 -9566 0 9563 -9564 9565 876 -9567 0 9563 -9564 9565 876 9568 0 c 1-1 --> 0 c (-b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ b^{6, 146}_0 ∧ -p_876) -> (-b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ -b^{6, 147}_0) c in CNF: c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ p_876 ∨ -b^{6, 147}_2 c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ p_876 ∨ -b^{6, 147}_1 c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ p_876 ∨ -b^{6, 147}_0 c in DIMACS: 9563 9564 -9565 876 -9566 0 9563 9564 -9565 876 -9567 0 9563 9564 -9565 876 -9568 0 c 0-1 --> -1 c (-b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ -b^{6, 146}_0 ∧ -p_876) -> ( b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ b^{6, 147}_0) c in CNF: c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ p_876 ∨ b^{6, 147}_2 c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ p_876 ∨ -b^{6, 147}_1 c b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ p_876 ∨ b^{6, 147}_0 c in DIMACS: 9563 9564 9565 876 9566 0 9563 9564 9565 876 -9567 0 9563 9564 9565 876 9568 0 c -1-1 --> -2 c ( b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ b^{6, 146}_0 ∧ -p_876) -> ( b^{6, 147}_2 ∧ b^{6, 147}_1 ∧ -b^{6, 147}_0) c in CNF: c -b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ p_876 ∨ b^{6, 147}_2 c -b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ p_876 ∨ b^{6, 147}_1 c -b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ p_876 ∨ -b^{6, 147}_0 c in DIMACS: -9563 9564 -9565 876 9566 0 -9563 9564 -9565 876 9567 0 -9563 9564 -9565 876 -9568 0 c -2-1 --> break c ( b^{6, 146}_2 ∧ b^{6, 146}_1 ∧ -b^{6, 146}_0 ∧ -p_876) -> break c in CNF: c -b^{6, 146}_2 ∨ -b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ p_876 ∨ break c in DIMACS: -9563 -9564 9565 876 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 146}_2 ∧ -b^{6, 146}_1 ∧ -b^{6, 146}_0 ∧ true) c in CNF: c -b^{6, 146}_2 ∨ b^{6, 146}_1 ∨ b^{6, 146}_0 ∨ false c in DIMACS: -9563 9564 9565 0 c 3 does not represent an automaton state. c -(-b^{6, 146}_2 ∧ b^{6, 146}_1 ∧ b^{6, 146}_0 ∧ true) c in CNF: c b^{6, 146}_2 ∨ -b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ false c in DIMACS: 9563 -9564 -9565 0 c -3 does not represent an automaton state. c -( b^{6, 146}_2 ∧ b^{6, 146}_1 ∧ b^{6, 146}_0 ∧ true) c in CNF: c -b^{6, 146}_2 ∨ -b^{6, 146}_1 ∨ -b^{6, 146}_0 ∨ false c in DIMACS: -9563 -9564 -9565 0 c i = 147 c -2+1 --> -1 c ( b^{6, 147}_2 ∧ b^{6, 147}_1 ∧ -b^{6, 147}_0 ∧ p_882) -> ( b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ b^{6, 148}_0) c in CNF: c -b^{6, 147}_2 ∨ -b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ -p_882 ∨ b^{6, 148}_2 c -b^{6, 147}_2 ∨ -b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ -p_882 ∨ -b^{6, 148}_1 c -b^{6, 147}_2 ∨ -b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ -p_882 ∨ b^{6, 148}_0 c in DIMACS: -9566 -9567 9568 -882 9569 0 -9566 -9567 9568 -882 -9570 0 -9566 -9567 9568 -882 9571 0 c -1+1 --> 0 c ( b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ b^{6, 147}_0 ∧ p_882) -> (-b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ -b^{6, 148}_0) c in CNF: c -b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ -p_882 ∨ -b^{6, 148}_2 c -b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ -p_882 ∨ -b^{6, 148}_1 c -b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ -p_882 ∨ -b^{6, 148}_0 c in DIMACS: -9566 9567 -9568 -882 -9569 0 -9566 9567 -9568 -882 -9570 0 -9566 9567 -9568 -882 -9571 0 c 0+1 --> 1 c (-b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ -b^{6, 147}_0 ∧ p_882) -> (-b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ b^{6, 148}_0) c in CNF: c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ -p_882 ∨ -b^{6, 148}_2 c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ -p_882 ∨ -b^{6, 148}_1 c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ -p_882 ∨ b^{6, 148}_0 c in DIMACS: 9566 9567 9568 -882 -9569 0 9566 9567 9568 -882 -9570 0 9566 9567 9568 -882 9571 0 c 1+1 --> 2 c (-b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ b^{6, 147}_0 ∧ p_882) -> (-b^{6, 148}_2 ∧ b^{6, 148}_1 ∧ -b^{6, 148}_0) c in CNF: c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ -p_882 ∨ -b^{6, 148}_2 c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ -p_882 ∨ b^{6, 148}_1 c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ -p_882 ∨ -b^{6, 148}_0 c in DIMACS: 9566 9567 -9568 -882 -9569 0 9566 9567 -9568 -882 9570 0 9566 9567 -9568 -882 -9571 0 c 2+1 --> break c (-b^{6, 147}_2 ∧ b^{6, 147}_1 ∧ -b^{6, 147}_0 ∧ p_882) -> break c in CNF: c b^{6, 147}_2 ∨ -b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ -p_882 ∨ break c in DIMACS: 9566 -9567 9568 -882 1162 0 c 2-1 --> 1 c (-b^{6, 147}_2 ∧ b^{6, 147}_1 ∧ -b^{6, 147}_0 ∧ -p_882) -> (-b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ b^{6, 148}_0) c in CNF: c b^{6, 147}_2 ∨ -b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ p_882 ∨ -b^{6, 148}_2 c b^{6, 147}_2 ∨ -b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ p_882 ∨ -b^{6, 148}_1 c b^{6, 147}_2 ∨ -b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ p_882 ∨ b^{6, 148}_0 c in DIMACS: 9566 -9567 9568 882 -9569 0 9566 -9567 9568 882 -9570 0 9566 -9567 9568 882 9571 0 c 1-1 --> 0 c (-b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ b^{6, 147}_0 ∧ -p_882) -> (-b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ -b^{6, 148}_0) c in CNF: c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ p_882 ∨ -b^{6, 148}_2 c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ p_882 ∨ -b^{6, 148}_1 c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ p_882 ∨ -b^{6, 148}_0 c in DIMACS: 9566 9567 -9568 882 -9569 0 9566 9567 -9568 882 -9570 0 9566 9567 -9568 882 -9571 0 c 0-1 --> -1 c (-b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ -b^{6, 147}_0 ∧ -p_882) -> ( b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ b^{6, 148}_0) c in CNF: c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ p_882 ∨ b^{6, 148}_2 c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ p_882 ∨ -b^{6, 148}_1 c b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ p_882 ∨ b^{6, 148}_0 c in DIMACS: 9566 9567 9568 882 9569 0 9566 9567 9568 882 -9570 0 9566 9567 9568 882 9571 0 c -1-1 --> -2 c ( b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ b^{6, 147}_0 ∧ -p_882) -> ( b^{6, 148}_2 ∧ b^{6, 148}_1 ∧ -b^{6, 148}_0) c in CNF: c -b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ p_882 ∨ b^{6, 148}_2 c -b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ p_882 ∨ b^{6, 148}_1 c -b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ p_882 ∨ -b^{6, 148}_0 c in DIMACS: -9566 9567 -9568 882 9569 0 -9566 9567 -9568 882 9570 0 -9566 9567 -9568 882 -9571 0 c -2-1 --> break c ( b^{6, 147}_2 ∧ b^{6, 147}_1 ∧ -b^{6, 147}_0 ∧ -p_882) -> break c in CNF: c -b^{6, 147}_2 ∨ -b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ p_882 ∨ break c in DIMACS: -9566 -9567 9568 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 147}_2 ∧ -b^{6, 147}_1 ∧ -b^{6, 147}_0 ∧ true) c in CNF: c -b^{6, 147}_2 ∨ b^{6, 147}_1 ∨ b^{6, 147}_0 ∨ false c in DIMACS: -9566 9567 9568 0 c 3 does not represent an automaton state. c -(-b^{6, 147}_2 ∧ b^{6, 147}_1 ∧ b^{6, 147}_0 ∧ true) c in CNF: c b^{6, 147}_2 ∨ -b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ false c in DIMACS: 9566 -9567 -9568 0 c -3 does not represent an automaton state. c -( b^{6, 147}_2 ∧ b^{6, 147}_1 ∧ b^{6, 147}_0 ∧ true) c in CNF: c -b^{6, 147}_2 ∨ -b^{6, 147}_1 ∨ -b^{6, 147}_0 ∨ false c in DIMACS: -9566 -9567 -9568 0 c i = 148 c -2+1 --> -1 c ( b^{6, 148}_2 ∧ b^{6, 148}_1 ∧ -b^{6, 148}_0 ∧ p_888) -> ( b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ b^{6, 149}_0) c in CNF: c -b^{6, 148}_2 ∨ -b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ -p_888 ∨ b^{6, 149}_2 c -b^{6, 148}_2 ∨ -b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ -p_888 ∨ -b^{6, 149}_1 c -b^{6, 148}_2 ∨ -b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ -p_888 ∨ b^{6, 149}_0 c in DIMACS: -9569 -9570 9571 -888 9572 0 -9569 -9570 9571 -888 -9573 0 -9569 -9570 9571 -888 9574 0 c -1+1 --> 0 c ( b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ b^{6, 148}_0 ∧ p_888) -> (-b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ -b^{6, 149}_0) c in CNF: c -b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ -p_888 ∨ -b^{6, 149}_2 c -b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ -p_888 ∨ -b^{6, 149}_1 c -b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ -p_888 ∨ -b^{6, 149}_0 c in DIMACS: -9569 9570 -9571 -888 -9572 0 -9569 9570 -9571 -888 -9573 0 -9569 9570 -9571 -888 -9574 0 c 0+1 --> 1 c (-b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ -b^{6, 148}_0 ∧ p_888) -> (-b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ b^{6, 149}_0) c in CNF: c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ -p_888 ∨ -b^{6, 149}_2 c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ -p_888 ∨ -b^{6, 149}_1 c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ -p_888 ∨ b^{6, 149}_0 c in DIMACS: 9569 9570 9571 -888 -9572 0 9569 9570 9571 -888 -9573 0 9569 9570 9571 -888 9574 0 c 1+1 --> 2 c (-b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ b^{6, 148}_0 ∧ p_888) -> (-b^{6, 149}_2 ∧ b^{6, 149}_1 ∧ -b^{6, 149}_0) c in CNF: c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ -p_888 ∨ -b^{6, 149}_2 c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ -p_888 ∨ b^{6, 149}_1 c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ -p_888 ∨ -b^{6, 149}_0 c in DIMACS: 9569 9570 -9571 -888 -9572 0 9569 9570 -9571 -888 9573 0 9569 9570 -9571 -888 -9574 0 c 2+1 --> break c (-b^{6, 148}_2 ∧ b^{6, 148}_1 ∧ -b^{6, 148}_0 ∧ p_888) -> break c in CNF: c b^{6, 148}_2 ∨ -b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ -p_888 ∨ break c in DIMACS: 9569 -9570 9571 -888 1162 0 c 2-1 --> 1 c (-b^{6, 148}_2 ∧ b^{6, 148}_1 ∧ -b^{6, 148}_0 ∧ -p_888) -> (-b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ b^{6, 149}_0) c in CNF: c b^{6, 148}_2 ∨ -b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ p_888 ∨ -b^{6, 149}_2 c b^{6, 148}_2 ∨ -b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ p_888 ∨ -b^{6, 149}_1 c b^{6, 148}_2 ∨ -b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ p_888 ∨ b^{6, 149}_0 c in DIMACS: 9569 -9570 9571 888 -9572 0 9569 -9570 9571 888 -9573 0 9569 -9570 9571 888 9574 0 c 1-1 --> 0 c (-b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ b^{6, 148}_0 ∧ -p_888) -> (-b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ -b^{6, 149}_0) c in CNF: c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ p_888 ∨ -b^{6, 149}_2 c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ p_888 ∨ -b^{6, 149}_1 c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ p_888 ∨ -b^{6, 149}_0 c in DIMACS: 9569 9570 -9571 888 -9572 0 9569 9570 -9571 888 -9573 0 9569 9570 -9571 888 -9574 0 c 0-1 --> -1 c (-b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ -b^{6, 148}_0 ∧ -p_888) -> ( b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ b^{6, 149}_0) c in CNF: c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ p_888 ∨ b^{6, 149}_2 c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ p_888 ∨ -b^{6, 149}_1 c b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ p_888 ∨ b^{6, 149}_0 c in DIMACS: 9569 9570 9571 888 9572 0 9569 9570 9571 888 -9573 0 9569 9570 9571 888 9574 0 c -1-1 --> -2 c ( b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ b^{6, 148}_0 ∧ -p_888) -> ( b^{6, 149}_2 ∧ b^{6, 149}_1 ∧ -b^{6, 149}_0) c in CNF: c -b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ p_888 ∨ b^{6, 149}_2 c -b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ p_888 ∨ b^{6, 149}_1 c -b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ p_888 ∨ -b^{6, 149}_0 c in DIMACS: -9569 9570 -9571 888 9572 0 -9569 9570 -9571 888 9573 0 -9569 9570 -9571 888 -9574 0 c -2-1 --> break c ( b^{6, 148}_2 ∧ b^{6, 148}_1 ∧ -b^{6, 148}_0 ∧ -p_888) -> break c in CNF: c -b^{6, 148}_2 ∨ -b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ p_888 ∨ break c in DIMACS: -9569 -9570 9571 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 148}_2 ∧ -b^{6, 148}_1 ∧ -b^{6, 148}_0 ∧ true) c in CNF: c -b^{6, 148}_2 ∨ b^{6, 148}_1 ∨ b^{6, 148}_0 ∨ false c in DIMACS: -9569 9570 9571 0 c 3 does not represent an automaton state. c -(-b^{6, 148}_2 ∧ b^{6, 148}_1 ∧ b^{6, 148}_0 ∧ true) c in CNF: c b^{6, 148}_2 ∨ -b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ false c in DIMACS: 9569 -9570 -9571 0 c -3 does not represent an automaton state. c -( b^{6, 148}_2 ∧ b^{6, 148}_1 ∧ b^{6, 148}_0 ∧ true) c in CNF: c -b^{6, 148}_2 ∨ -b^{6, 148}_1 ∨ -b^{6, 148}_0 ∨ false c in DIMACS: -9569 -9570 -9571 0 c i = 149 c -2+1 --> -1 c ( b^{6, 149}_2 ∧ b^{6, 149}_1 ∧ -b^{6, 149}_0 ∧ p_894) -> ( b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ b^{6, 150}_0) c in CNF: c -b^{6, 149}_2 ∨ -b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ -p_894 ∨ b^{6, 150}_2 c -b^{6, 149}_2 ∨ -b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ -p_894 ∨ -b^{6, 150}_1 c -b^{6, 149}_2 ∨ -b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ -p_894 ∨ b^{6, 150}_0 c in DIMACS: -9572 -9573 9574 -894 9575 0 -9572 -9573 9574 -894 -9576 0 -9572 -9573 9574 -894 9577 0 c -1+1 --> 0 c ( b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ b^{6, 149}_0 ∧ p_894) -> (-b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ -b^{6, 150}_0) c in CNF: c -b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ -p_894 ∨ -b^{6, 150}_2 c -b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ -p_894 ∨ -b^{6, 150}_1 c -b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ -p_894 ∨ -b^{6, 150}_0 c in DIMACS: -9572 9573 -9574 -894 -9575 0 -9572 9573 -9574 -894 -9576 0 -9572 9573 -9574 -894 -9577 0 c 0+1 --> 1 c (-b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ -b^{6, 149}_0 ∧ p_894) -> (-b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ b^{6, 150}_0) c in CNF: c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ -p_894 ∨ -b^{6, 150}_2 c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ -p_894 ∨ -b^{6, 150}_1 c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ -p_894 ∨ b^{6, 150}_0 c in DIMACS: 9572 9573 9574 -894 -9575 0 9572 9573 9574 -894 -9576 0 9572 9573 9574 -894 9577 0 c 1+1 --> 2 c (-b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ b^{6, 149}_0 ∧ p_894) -> (-b^{6, 150}_2 ∧ b^{6, 150}_1 ∧ -b^{6, 150}_0) c in CNF: c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ -p_894 ∨ -b^{6, 150}_2 c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ -p_894 ∨ b^{6, 150}_1 c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ -p_894 ∨ -b^{6, 150}_0 c in DIMACS: 9572 9573 -9574 -894 -9575 0 9572 9573 -9574 -894 9576 0 9572 9573 -9574 -894 -9577 0 c 2+1 --> break c (-b^{6, 149}_2 ∧ b^{6, 149}_1 ∧ -b^{6, 149}_0 ∧ p_894) -> break c in CNF: c b^{6, 149}_2 ∨ -b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ -p_894 ∨ break c in DIMACS: 9572 -9573 9574 -894 1162 0 c 2-1 --> 1 c (-b^{6, 149}_2 ∧ b^{6, 149}_1 ∧ -b^{6, 149}_0 ∧ -p_894) -> (-b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ b^{6, 150}_0) c in CNF: c b^{6, 149}_2 ∨ -b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ p_894 ∨ -b^{6, 150}_2 c b^{6, 149}_2 ∨ -b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ p_894 ∨ -b^{6, 150}_1 c b^{6, 149}_2 ∨ -b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ p_894 ∨ b^{6, 150}_0 c in DIMACS: 9572 -9573 9574 894 -9575 0 9572 -9573 9574 894 -9576 0 9572 -9573 9574 894 9577 0 c 1-1 --> 0 c (-b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ b^{6, 149}_0 ∧ -p_894) -> (-b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ -b^{6, 150}_0) c in CNF: c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ p_894 ∨ -b^{6, 150}_2 c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ p_894 ∨ -b^{6, 150}_1 c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ p_894 ∨ -b^{6, 150}_0 c in DIMACS: 9572 9573 -9574 894 -9575 0 9572 9573 -9574 894 -9576 0 9572 9573 -9574 894 -9577 0 c 0-1 --> -1 c (-b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ -b^{6, 149}_0 ∧ -p_894) -> ( b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ b^{6, 150}_0) c in CNF: c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ p_894 ∨ b^{6, 150}_2 c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ p_894 ∨ -b^{6, 150}_1 c b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ p_894 ∨ b^{6, 150}_0 c in DIMACS: 9572 9573 9574 894 9575 0 9572 9573 9574 894 -9576 0 9572 9573 9574 894 9577 0 c -1-1 --> -2 c ( b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ b^{6, 149}_0 ∧ -p_894) -> ( b^{6, 150}_2 ∧ b^{6, 150}_1 ∧ -b^{6, 150}_0) c in CNF: c -b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ p_894 ∨ b^{6, 150}_2 c -b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ p_894 ∨ b^{6, 150}_1 c -b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ p_894 ∨ -b^{6, 150}_0 c in DIMACS: -9572 9573 -9574 894 9575 0 -9572 9573 -9574 894 9576 0 -9572 9573 -9574 894 -9577 0 c -2-1 --> break c ( b^{6, 149}_2 ∧ b^{6, 149}_1 ∧ -b^{6, 149}_0 ∧ -p_894) -> break c in CNF: c -b^{6, 149}_2 ∨ -b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ p_894 ∨ break c in DIMACS: -9572 -9573 9574 894 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 149}_2 ∧ -b^{6, 149}_1 ∧ -b^{6, 149}_0 ∧ true) c in CNF: c -b^{6, 149}_2 ∨ b^{6, 149}_1 ∨ b^{6, 149}_0 ∨ false c in DIMACS: -9572 9573 9574 0 c 3 does not represent an automaton state. c -(-b^{6, 149}_2 ∧ b^{6, 149}_1 ∧ b^{6, 149}_0 ∧ true) c in CNF: c b^{6, 149}_2 ∨ -b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ false c in DIMACS: 9572 -9573 -9574 0 c -3 does not represent an automaton state. c -( b^{6, 149}_2 ∧ b^{6, 149}_1 ∧ b^{6, 149}_0 ∧ true) c in CNF: c -b^{6, 149}_2 ∨ -b^{6, 149}_1 ∨ -b^{6, 149}_0 ∨ false c in DIMACS: -9572 -9573 -9574 0 c i = 150 c -2+1 --> -1 c ( b^{6, 150}_2 ∧ b^{6, 150}_1 ∧ -b^{6, 150}_0 ∧ p_900) -> ( b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ b^{6, 151}_0) c in CNF: c -b^{6, 150}_2 ∨ -b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ -p_900 ∨ b^{6, 151}_2 c -b^{6, 150}_2 ∨ -b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ -p_900 ∨ -b^{6, 151}_1 c -b^{6, 150}_2 ∨ -b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ -p_900 ∨ b^{6, 151}_0 c in DIMACS: -9575 -9576 9577 -900 9578 0 -9575 -9576 9577 -900 -9579 0 -9575 -9576 9577 -900 9580 0 c -1+1 --> 0 c ( b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ b^{6, 150}_0 ∧ p_900) -> (-b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ -b^{6, 151}_0) c in CNF: c -b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ -p_900 ∨ -b^{6, 151}_2 c -b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ -p_900 ∨ -b^{6, 151}_1 c -b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ -p_900 ∨ -b^{6, 151}_0 c in DIMACS: -9575 9576 -9577 -900 -9578 0 -9575 9576 -9577 -900 -9579 0 -9575 9576 -9577 -900 -9580 0 c 0+1 --> 1 c (-b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ -b^{6, 150}_0 ∧ p_900) -> (-b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ b^{6, 151}_0) c in CNF: c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ -p_900 ∨ -b^{6, 151}_2 c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ -p_900 ∨ -b^{6, 151}_1 c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ -p_900 ∨ b^{6, 151}_0 c in DIMACS: 9575 9576 9577 -900 -9578 0 9575 9576 9577 -900 -9579 0 9575 9576 9577 -900 9580 0 c 1+1 --> 2 c (-b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ b^{6, 150}_0 ∧ p_900) -> (-b^{6, 151}_2 ∧ b^{6, 151}_1 ∧ -b^{6, 151}_0) c in CNF: c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ -p_900 ∨ -b^{6, 151}_2 c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ -p_900 ∨ b^{6, 151}_1 c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ -p_900 ∨ -b^{6, 151}_0 c in DIMACS: 9575 9576 -9577 -900 -9578 0 9575 9576 -9577 -900 9579 0 9575 9576 -9577 -900 -9580 0 c 2+1 --> break c (-b^{6, 150}_2 ∧ b^{6, 150}_1 ∧ -b^{6, 150}_0 ∧ p_900) -> break c in CNF: c b^{6, 150}_2 ∨ -b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ -p_900 ∨ break c in DIMACS: 9575 -9576 9577 -900 1162 0 c 2-1 --> 1 c (-b^{6, 150}_2 ∧ b^{6, 150}_1 ∧ -b^{6, 150}_0 ∧ -p_900) -> (-b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ b^{6, 151}_0) c in CNF: c b^{6, 150}_2 ∨ -b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ p_900 ∨ -b^{6, 151}_2 c b^{6, 150}_2 ∨ -b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ p_900 ∨ -b^{6, 151}_1 c b^{6, 150}_2 ∨ -b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ p_900 ∨ b^{6, 151}_0 c in DIMACS: 9575 -9576 9577 900 -9578 0 9575 -9576 9577 900 -9579 0 9575 -9576 9577 900 9580 0 c 1-1 --> 0 c (-b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ b^{6, 150}_0 ∧ -p_900) -> (-b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ -b^{6, 151}_0) c in CNF: c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ p_900 ∨ -b^{6, 151}_2 c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ p_900 ∨ -b^{6, 151}_1 c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ p_900 ∨ -b^{6, 151}_0 c in DIMACS: 9575 9576 -9577 900 -9578 0 9575 9576 -9577 900 -9579 0 9575 9576 -9577 900 -9580 0 c 0-1 --> -1 c (-b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ -b^{6, 150}_0 ∧ -p_900) -> ( b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ b^{6, 151}_0) c in CNF: c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ p_900 ∨ b^{6, 151}_2 c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ p_900 ∨ -b^{6, 151}_1 c b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ p_900 ∨ b^{6, 151}_0 c in DIMACS: 9575 9576 9577 900 9578 0 9575 9576 9577 900 -9579 0 9575 9576 9577 900 9580 0 c -1-1 --> -2 c ( b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ b^{6, 150}_0 ∧ -p_900) -> ( b^{6, 151}_2 ∧ b^{6, 151}_1 ∧ -b^{6, 151}_0) c in CNF: c -b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ p_900 ∨ b^{6, 151}_2 c -b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ p_900 ∨ b^{6, 151}_1 c -b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ p_900 ∨ -b^{6, 151}_0 c in DIMACS: -9575 9576 -9577 900 9578 0 -9575 9576 -9577 900 9579 0 -9575 9576 -9577 900 -9580 0 c -2-1 --> break c ( b^{6, 150}_2 ∧ b^{6, 150}_1 ∧ -b^{6, 150}_0 ∧ -p_900) -> break c in CNF: c -b^{6, 150}_2 ∨ -b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ p_900 ∨ break c in DIMACS: -9575 -9576 9577 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 150}_2 ∧ -b^{6, 150}_1 ∧ -b^{6, 150}_0 ∧ true) c in CNF: c -b^{6, 150}_2 ∨ b^{6, 150}_1 ∨ b^{6, 150}_0 ∨ false c in DIMACS: -9575 9576 9577 0 c 3 does not represent an automaton state. c -(-b^{6, 150}_2 ∧ b^{6, 150}_1 ∧ b^{6, 150}_0 ∧ true) c in CNF: c b^{6, 150}_2 ∨ -b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ false c in DIMACS: 9575 -9576 -9577 0 c -3 does not represent an automaton state. c -( b^{6, 150}_2 ∧ b^{6, 150}_1 ∧ b^{6, 150}_0 ∧ true) c in CNF: c -b^{6, 150}_2 ∨ -b^{6, 150}_1 ∨ -b^{6, 150}_0 ∨ false c in DIMACS: -9575 -9576 -9577 0 c i = 151 c -2+1 --> -1 c ( b^{6, 151}_2 ∧ b^{6, 151}_1 ∧ -b^{6, 151}_0 ∧ p_906) -> ( b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ b^{6, 152}_0) c in CNF: c -b^{6, 151}_2 ∨ -b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ -p_906 ∨ b^{6, 152}_2 c -b^{6, 151}_2 ∨ -b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ -p_906 ∨ -b^{6, 152}_1 c -b^{6, 151}_2 ∨ -b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ -p_906 ∨ b^{6, 152}_0 c in DIMACS: -9578 -9579 9580 -906 9581 0 -9578 -9579 9580 -906 -9582 0 -9578 -9579 9580 -906 9583 0 c -1+1 --> 0 c ( b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ b^{6, 151}_0 ∧ p_906) -> (-b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ -b^{6, 152}_0) c in CNF: c -b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ -p_906 ∨ -b^{6, 152}_2 c -b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ -p_906 ∨ -b^{6, 152}_1 c -b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ -p_906 ∨ -b^{6, 152}_0 c in DIMACS: -9578 9579 -9580 -906 -9581 0 -9578 9579 -9580 -906 -9582 0 -9578 9579 -9580 -906 -9583 0 c 0+1 --> 1 c (-b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ -b^{6, 151}_0 ∧ p_906) -> (-b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ b^{6, 152}_0) c in CNF: c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ -p_906 ∨ -b^{6, 152}_2 c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ -p_906 ∨ -b^{6, 152}_1 c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ -p_906 ∨ b^{6, 152}_0 c in DIMACS: 9578 9579 9580 -906 -9581 0 9578 9579 9580 -906 -9582 0 9578 9579 9580 -906 9583 0 c 1+1 --> 2 c (-b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ b^{6, 151}_0 ∧ p_906) -> (-b^{6, 152}_2 ∧ b^{6, 152}_1 ∧ -b^{6, 152}_0) c in CNF: c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ -p_906 ∨ -b^{6, 152}_2 c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ -p_906 ∨ b^{6, 152}_1 c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ -p_906 ∨ -b^{6, 152}_0 c in DIMACS: 9578 9579 -9580 -906 -9581 0 9578 9579 -9580 -906 9582 0 9578 9579 -9580 -906 -9583 0 c 2+1 --> break c (-b^{6, 151}_2 ∧ b^{6, 151}_1 ∧ -b^{6, 151}_0 ∧ p_906) -> break c in CNF: c b^{6, 151}_2 ∨ -b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ -p_906 ∨ break c in DIMACS: 9578 -9579 9580 -906 1162 0 c 2-1 --> 1 c (-b^{6, 151}_2 ∧ b^{6, 151}_1 ∧ -b^{6, 151}_0 ∧ -p_906) -> (-b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ b^{6, 152}_0) c in CNF: c b^{6, 151}_2 ∨ -b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ p_906 ∨ -b^{6, 152}_2 c b^{6, 151}_2 ∨ -b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ p_906 ∨ -b^{6, 152}_1 c b^{6, 151}_2 ∨ -b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ p_906 ∨ b^{6, 152}_0 c in DIMACS: 9578 -9579 9580 906 -9581 0 9578 -9579 9580 906 -9582 0 9578 -9579 9580 906 9583 0 c 1-1 --> 0 c (-b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ b^{6, 151}_0 ∧ -p_906) -> (-b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ -b^{6, 152}_0) c in CNF: c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ p_906 ∨ -b^{6, 152}_2 c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ p_906 ∨ -b^{6, 152}_1 c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ p_906 ∨ -b^{6, 152}_0 c in DIMACS: 9578 9579 -9580 906 -9581 0 9578 9579 -9580 906 -9582 0 9578 9579 -9580 906 -9583 0 c 0-1 --> -1 c (-b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ -b^{6, 151}_0 ∧ -p_906) -> ( b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ b^{6, 152}_0) c in CNF: c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ p_906 ∨ b^{6, 152}_2 c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ p_906 ∨ -b^{6, 152}_1 c b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ p_906 ∨ b^{6, 152}_0 c in DIMACS: 9578 9579 9580 906 9581 0 9578 9579 9580 906 -9582 0 9578 9579 9580 906 9583 0 c -1-1 --> -2 c ( b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ b^{6, 151}_0 ∧ -p_906) -> ( b^{6, 152}_2 ∧ b^{6, 152}_1 ∧ -b^{6, 152}_0) c in CNF: c -b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ p_906 ∨ b^{6, 152}_2 c -b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ p_906 ∨ b^{6, 152}_1 c -b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ p_906 ∨ -b^{6, 152}_0 c in DIMACS: -9578 9579 -9580 906 9581 0 -9578 9579 -9580 906 9582 0 -9578 9579 -9580 906 -9583 0 c -2-1 --> break c ( b^{6, 151}_2 ∧ b^{6, 151}_1 ∧ -b^{6, 151}_0 ∧ -p_906) -> break c in CNF: c -b^{6, 151}_2 ∨ -b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ p_906 ∨ break c in DIMACS: -9578 -9579 9580 906 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 151}_2 ∧ -b^{6, 151}_1 ∧ -b^{6, 151}_0 ∧ true) c in CNF: c -b^{6, 151}_2 ∨ b^{6, 151}_1 ∨ b^{6, 151}_0 ∨ false c in DIMACS: -9578 9579 9580 0 c 3 does not represent an automaton state. c -(-b^{6, 151}_2 ∧ b^{6, 151}_1 ∧ b^{6, 151}_0 ∧ true) c in CNF: c b^{6, 151}_2 ∨ -b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ false c in DIMACS: 9578 -9579 -9580 0 c -3 does not represent an automaton state. c -( b^{6, 151}_2 ∧ b^{6, 151}_1 ∧ b^{6, 151}_0 ∧ true) c in CNF: c -b^{6, 151}_2 ∨ -b^{6, 151}_1 ∨ -b^{6, 151}_0 ∨ false c in DIMACS: -9578 -9579 -9580 0 c i = 152 c -2+1 --> -1 c ( b^{6, 152}_2 ∧ b^{6, 152}_1 ∧ -b^{6, 152}_0 ∧ p_912) -> ( b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ b^{6, 153}_0) c in CNF: c -b^{6, 152}_2 ∨ -b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ -p_912 ∨ b^{6, 153}_2 c -b^{6, 152}_2 ∨ -b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ -p_912 ∨ -b^{6, 153}_1 c -b^{6, 152}_2 ∨ -b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ -p_912 ∨ b^{6, 153}_0 c in DIMACS: -9581 -9582 9583 -912 9584 0 -9581 -9582 9583 -912 -9585 0 -9581 -9582 9583 -912 9586 0 c -1+1 --> 0 c ( b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ b^{6, 152}_0 ∧ p_912) -> (-b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ -b^{6, 153}_0) c in CNF: c -b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ -p_912 ∨ -b^{6, 153}_2 c -b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ -p_912 ∨ -b^{6, 153}_1 c -b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ -p_912 ∨ -b^{6, 153}_0 c in DIMACS: -9581 9582 -9583 -912 -9584 0 -9581 9582 -9583 -912 -9585 0 -9581 9582 -9583 -912 -9586 0 c 0+1 --> 1 c (-b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ -b^{6, 152}_0 ∧ p_912) -> (-b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ b^{6, 153}_0) c in CNF: c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ -p_912 ∨ -b^{6, 153}_2 c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ -p_912 ∨ -b^{6, 153}_1 c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ -p_912 ∨ b^{6, 153}_0 c in DIMACS: 9581 9582 9583 -912 -9584 0 9581 9582 9583 -912 -9585 0 9581 9582 9583 -912 9586 0 c 1+1 --> 2 c (-b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ b^{6, 152}_0 ∧ p_912) -> (-b^{6, 153}_2 ∧ b^{6, 153}_1 ∧ -b^{6, 153}_0) c in CNF: c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ -p_912 ∨ -b^{6, 153}_2 c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ -p_912 ∨ b^{6, 153}_1 c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ -p_912 ∨ -b^{6, 153}_0 c in DIMACS: 9581 9582 -9583 -912 -9584 0 9581 9582 -9583 -912 9585 0 9581 9582 -9583 -912 -9586 0 c 2+1 --> break c (-b^{6, 152}_2 ∧ b^{6, 152}_1 ∧ -b^{6, 152}_0 ∧ p_912) -> break c in CNF: c b^{6, 152}_2 ∨ -b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ -p_912 ∨ break c in DIMACS: 9581 -9582 9583 -912 1162 0 c 2-1 --> 1 c (-b^{6, 152}_2 ∧ b^{6, 152}_1 ∧ -b^{6, 152}_0 ∧ -p_912) -> (-b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ b^{6, 153}_0) c in CNF: c b^{6, 152}_2 ∨ -b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ p_912 ∨ -b^{6, 153}_2 c b^{6, 152}_2 ∨ -b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ p_912 ∨ -b^{6, 153}_1 c b^{6, 152}_2 ∨ -b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ p_912 ∨ b^{6, 153}_0 c in DIMACS: 9581 -9582 9583 912 -9584 0 9581 -9582 9583 912 -9585 0 9581 -9582 9583 912 9586 0 c 1-1 --> 0 c (-b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ b^{6, 152}_0 ∧ -p_912) -> (-b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ -b^{6, 153}_0) c in CNF: c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ p_912 ∨ -b^{6, 153}_2 c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ p_912 ∨ -b^{6, 153}_1 c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ p_912 ∨ -b^{6, 153}_0 c in DIMACS: 9581 9582 -9583 912 -9584 0 9581 9582 -9583 912 -9585 0 9581 9582 -9583 912 -9586 0 c 0-1 --> -1 c (-b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ -b^{6, 152}_0 ∧ -p_912) -> ( b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ b^{6, 153}_0) c in CNF: c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ p_912 ∨ b^{6, 153}_2 c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ p_912 ∨ -b^{6, 153}_1 c b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ p_912 ∨ b^{6, 153}_0 c in DIMACS: 9581 9582 9583 912 9584 0 9581 9582 9583 912 -9585 0 9581 9582 9583 912 9586 0 c -1-1 --> -2 c ( b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ b^{6, 152}_0 ∧ -p_912) -> ( b^{6, 153}_2 ∧ b^{6, 153}_1 ∧ -b^{6, 153}_0) c in CNF: c -b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ p_912 ∨ b^{6, 153}_2 c -b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ p_912 ∨ b^{6, 153}_1 c -b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ p_912 ∨ -b^{6, 153}_0 c in DIMACS: -9581 9582 -9583 912 9584 0 -9581 9582 -9583 912 9585 0 -9581 9582 -9583 912 -9586 0 c -2-1 --> break c ( b^{6, 152}_2 ∧ b^{6, 152}_1 ∧ -b^{6, 152}_0 ∧ -p_912) -> break c in CNF: c -b^{6, 152}_2 ∨ -b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ p_912 ∨ break c in DIMACS: -9581 -9582 9583 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 152}_2 ∧ -b^{6, 152}_1 ∧ -b^{6, 152}_0 ∧ true) c in CNF: c -b^{6, 152}_2 ∨ b^{6, 152}_1 ∨ b^{6, 152}_0 ∨ false c in DIMACS: -9581 9582 9583 0 c 3 does not represent an automaton state. c -(-b^{6, 152}_2 ∧ b^{6, 152}_1 ∧ b^{6, 152}_0 ∧ true) c in CNF: c b^{6, 152}_2 ∨ -b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ false c in DIMACS: 9581 -9582 -9583 0 c -3 does not represent an automaton state. c -( b^{6, 152}_2 ∧ b^{6, 152}_1 ∧ b^{6, 152}_0 ∧ true) c in CNF: c -b^{6, 152}_2 ∨ -b^{6, 152}_1 ∨ -b^{6, 152}_0 ∨ false c in DIMACS: -9581 -9582 -9583 0 c i = 153 c -2+1 --> -1 c ( b^{6, 153}_2 ∧ b^{6, 153}_1 ∧ -b^{6, 153}_0 ∧ p_918) -> ( b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ b^{6, 154}_0) c in CNF: c -b^{6, 153}_2 ∨ -b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ -p_918 ∨ b^{6, 154}_2 c -b^{6, 153}_2 ∨ -b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ -p_918 ∨ -b^{6, 154}_1 c -b^{6, 153}_2 ∨ -b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ -p_918 ∨ b^{6, 154}_0 c in DIMACS: -9584 -9585 9586 -918 9587 0 -9584 -9585 9586 -918 -9588 0 -9584 -9585 9586 -918 9589 0 c -1+1 --> 0 c ( b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ b^{6, 153}_0 ∧ p_918) -> (-b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ -b^{6, 154}_0) c in CNF: c -b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ -p_918 ∨ -b^{6, 154}_2 c -b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ -p_918 ∨ -b^{6, 154}_1 c -b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ -p_918 ∨ -b^{6, 154}_0 c in DIMACS: -9584 9585 -9586 -918 -9587 0 -9584 9585 -9586 -918 -9588 0 -9584 9585 -9586 -918 -9589 0 c 0+1 --> 1 c (-b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ -b^{6, 153}_0 ∧ p_918) -> (-b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ b^{6, 154}_0) c in CNF: c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ -p_918 ∨ -b^{6, 154}_2 c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ -p_918 ∨ -b^{6, 154}_1 c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ -p_918 ∨ b^{6, 154}_0 c in DIMACS: 9584 9585 9586 -918 -9587 0 9584 9585 9586 -918 -9588 0 9584 9585 9586 -918 9589 0 c 1+1 --> 2 c (-b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ b^{6, 153}_0 ∧ p_918) -> (-b^{6, 154}_2 ∧ b^{6, 154}_1 ∧ -b^{6, 154}_0) c in CNF: c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ -p_918 ∨ -b^{6, 154}_2 c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ -p_918 ∨ b^{6, 154}_1 c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ -p_918 ∨ -b^{6, 154}_0 c in DIMACS: 9584 9585 -9586 -918 -9587 0 9584 9585 -9586 -918 9588 0 9584 9585 -9586 -918 -9589 0 c 2+1 --> break c (-b^{6, 153}_2 ∧ b^{6, 153}_1 ∧ -b^{6, 153}_0 ∧ p_918) -> break c in CNF: c b^{6, 153}_2 ∨ -b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ -p_918 ∨ break c in DIMACS: 9584 -9585 9586 -918 1162 0 c 2-1 --> 1 c (-b^{6, 153}_2 ∧ b^{6, 153}_1 ∧ -b^{6, 153}_0 ∧ -p_918) -> (-b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ b^{6, 154}_0) c in CNF: c b^{6, 153}_2 ∨ -b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ p_918 ∨ -b^{6, 154}_2 c b^{6, 153}_2 ∨ -b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ p_918 ∨ -b^{6, 154}_1 c b^{6, 153}_2 ∨ -b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ p_918 ∨ b^{6, 154}_0 c in DIMACS: 9584 -9585 9586 918 -9587 0 9584 -9585 9586 918 -9588 0 9584 -9585 9586 918 9589 0 c 1-1 --> 0 c (-b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ b^{6, 153}_0 ∧ -p_918) -> (-b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ -b^{6, 154}_0) c in CNF: c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ p_918 ∨ -b^{6, 154}_2 c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ p_918 ∨ -b^{6, 154}_1 c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ p_918 ∨ -b^{6, 154}_0 c in DIMACS: 9584 9585 -9586 918 -9587 0 9584 9585 -9586 918 -9588 0 9584 9585 -9586 918 -9589 0 c 0-1 --> -1 c (-b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ -b^{6, 153}_0 ∧ -p_918) -> ( b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ b^{6, 154}_0) c in CNF: c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ p_918 ∨ b^{6, 154}_2 c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ p_918 ∨ -b^{6, 154}_1 c b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ p_918 ∨ b^{6, 154}_0 c in DIMACS: 9584 9585 9586 918 9587 0 9584 9585 9586 918 -9588 0 9584 9585 9586 918 9589 0 c -1-1 --> -2 c ( b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ b^{6, 153}_0 ∧ -p_918) -> ( b^{6, 154}_2 ∧ b^{6, 154}_1 ∧ -b^{6, 154}_0) c in CNF: c -b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ p_918 ∨ b^{6, 154}_2 c -b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ p_918 ∨ b^{6, 154}_1 c -b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ p_918 ∨ -b^{6, 154}_0 c in DIMACS: -9584 9585 -9586 918 9587 0 -9584 9585 -9586 918 9588 0 -9584 9585 -9586 918 -9589 0 c -2-1 --> break c ( b^{6, 153}_2 ∧ b^{6, 153}_1 ∧ -b^{6, 153}_0 ∧ -p_918) -> break c in CNF: c -b^{6, 153}_2 ∨ -b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ p_918 ∨ break c in DIMACS: -9584 -9585 9586 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 153}_2 ∧ -b^{6, 153}_1 ∧ -b^{6, 153}_0 ∧ true) c in CNF: c -b^{6, 153}_2 ∨ b^{6, 153}_1 ∨ b^{6, 153}_0 ∨ false c in DIMACS: -9584 9585 9586 0 c 3 does not represent an automaton state. c -(-b^{6, 153}_2 ∧ b^{6, 153}_1 ∧ b^{6, 153}_0 ∧ true) c in CNF: c b^{6, 153}_2 ∨ -b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ false c in DIMACS: 9584 -9585 -9586 0 c -3 does not represent an automaton state. c -( b^{6, 153}_2 ∧ b^{6, 153}_1 ∧ b^{6, 153}_0 ∧ true) c in CNF: c -b^{6, 153}_2 ∨ -b^{6, 153}_1 ∨ -b^{6, 153}_0 ∨ false c in DIMACS: -9584 -9585 -9586 0 c i = 154 c -2+1 --> -1 c ( b^{6, 154}_2 ∧ b^{6, 154}_1 ∧ -b^{6, 154}_0 ∧ p_924) -> ( b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ b^{6, 155}_0) c in CNF: c -b^{6, 154}_2 ∨ -b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ -p_924 ∨ b^{6, 155}_2 c -b^{6, 154}_2 ∨ -b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ -p_924 ∨ -b^{6, 155}_1 c -b^{6, 154}_2 ∨ -b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ -p_924 ∨ b^{6, 155}_0 c in DIMACS: -9587 -9588 9589 -924 9590 0 -9587 -9588 9589 -924 -9591 0 -9587 -9588 9589 -924 9592 0 c -1+1 --> 0 c ( b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ b^{6, 154}_0 ∧ p_924) -> (-b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ -b^{6, 155}_0) c in CNF: c -b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ -p_924 ∨ -b^{6, 155}_2 c -b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ -p_924 ∨ -b^{6, 155}_1 c -b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ -p_924 ∨ -b^{6, 155}_0 c in DIMACS: -9587 9588 -9589 -924 -9590 0 -9587 9588 -9589 -924 -9591 0 -9587 9588 -9589 -924 -9592 0 c 0+1 --> 1 c (-b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ -b^{6, 154}_0 ∧ p_924) -> (-b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ b^{6, 155}_0) c in CNF: c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ -p_924 ∨ -b^{6, 155}_2 c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ -p_924 ∨ -b^{6, 155}_1 c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ -p_924 ∨ b^{6, 155}_0 c in DIMACS: 9587 9588 9589 -924 -9590 0 9587 9588 9589 -924 -9591 0 9587 9588 9589 -924 9592 0 c 1+1 --> 2 c (-b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ b^{6, 154}_0 ∧ p_924) -> (-b^{6, 155}_2 ∧ b^{6, 155}_1 ∧ -b^{6, 155}_0) c in CNF: c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ -p_924 ∨ -b^{6, 155}_2 c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ -p_924 ∨ b^{6, 155}_1 c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ -p_924 ∨ -b^{6, 155}_0 c in DIMACS: 9587 9588 -9589 -924 -9590 0 9587 9588 -9589 -924 9591 0 9587 9588 -9589 -924 -9592 0 c 2+1 --> break c (-b^{6, 154}_2 ∧ b^{6, 154}_1 ∧ -b^{6, 154}_0 ∧ p_924) -> break c in CNF: c b^{6, 154}_2 ∨ -b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ -p_924 ∨ break c in DIMACS: 9587 -9588 9589 -924 1162 0 c 2-1 --> 1 c (-b^{6, 154}_2 ∧ b^{6, 154}_1 ∧ -b^{6, 154}_0 ∧ -p_924) -> (-b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ b^{6, 155}_0) c in CNF: c b^{6, 154}_2 ∨ -b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ p_924 ∨ -b^{6, 155}_2 c b^{6, 154}_2 ∨ -b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ p_924 ∨ -b^{6, 155}_1 c b^{6, 154}_2 ∨ -b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ p_924 ∨ b^{6, 155}_0 c in DIMACS: 9587 -9588 9589 924 -9590 0 9587 -9588 9589 924 -9591 0 9587 -9588 9589 924 9592 0 c 1-1 --> 0 c (-b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ b^{6, 154}_0 ∧ -p_924) -> (-b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ -b^{6, 155}_0) c in CNF: c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ p_924 ∨ -b^{6, 155}_2 c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ p_924 ∨ -b^{6, 155}_1 c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ p_924 ∨ -b^{6, 155}_0 c in DIMACS: 9587 9588 -9589 924 -9590 0 9587 9588 -9589 924 -9591 0 9587 9588 -9589 924 -9592 0 c 0-1 --> -1 c (-b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ -b^{6, 154}_0 ∧ -p_924) -> ( b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ b^{6, 155}_0) c in CNF: c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ p_924 ∨ b^{6, 155}_2 c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ p_924 ∨ -b^{6, 155}_1 c b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ p_924 ∨ b^{6, 155}_0 c in DIMACS: 9587 9588 9589 924 9590 0 9587 9588 9589 924 -9591 0 9587 9588 9589 924 9592 0 c -1-1 --> -2 c ( b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ b^{6, 154}_0 ∧ -p_924) -> ( b^{6, 155}_2 ∧ b^{6, 155}_1 ∧ -b^{6, 155}_0) c in CNF: c -b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ p_924 ∨ b^{6, 155}_2 c -b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ p_924 ∨ b^{6, 155}_1 c -b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ p_924 ∨ -b^{6, 155}_0 c in DIMACS: -9587 9588 -9589 924 9590 0 -9587 9588 -9589 924 9591 0 -9587 9588 -9589 924 -9592 0 c -2-1 --> break c ( b^{6, 154}_2 ∧ b^{6, 154}_1 ∧ -b^{6, 154}_0 ∧ -p_924) -> break c in CNF: c -b^{6, 154}_2 ∨ -b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ p_924 ∨ break c in DIMACS: -9587 -9588 9589 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 154}_2 ∧ -b^{6, 154}_1 ∧ -b^{6, 154}_0 ∧ true) c in CNF: c -b^{6, 154}_2 ∨ b^{6, 154}_1 ∨ b^{6, 154}_0 ∨ false c in DIMACS: -9587 9588 9589 0 c 3 does not represent an automaton state. c -(-b^{6, 154}_2 ∧ b^{6, 154}_1 ∧ b^{6, 154}_0 ∧ true) c in CNF: c b^{6, 154}_2 ∨ -b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ false c in DIMACS: 9587 -9588 -9589 0 c -3 does not represent an automaton state. c -( b^{6, 154}_2 ∧ b^{6, 154}_1 ∧ b^{6, 154}_0 ∧ true) c in CNF: c -b^{6, 154}_2 ∨ -b^{6, 154}_1 ∨ -b^{6, 154}_0 ∨ false c in DIMACS: -9587 -9588 -9589 0 c i = 155 c -2+1 --> -1 c ( b^{6, 155}_2 ∧ b^{6, 155}_1 ∧ -b^{6, 155}_0 ∧ p_930) -> ( b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ b^{6, 156}_0) c in CNF: c -b^{6, 155}_2 ∨ -b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ -p_930 ∨ b^{6, 156}_2 c -b^{6, 155}_2 ∨ -b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ -p_930 ∨ -b^{6, 156}_1 c -b^{6, 155}_2 ∨ -b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ -p_930 ∨ b^{6, 156}_0 c in DIMACS: -9590 -9591 9592 -930 9593 0 -9590 -9591 9592 -930 -9594 0 -9590 -9591 9592 -930 9595 0 c -1+1 --> 0 c ( b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ b^{6, 155}_0 ∧ p_930) -> (-b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ -b^{6, 156}_0) c in CNF: c -b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ -p_930 ∨ -b^{6, 156}_2 c -b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ -p_930 ∨ -b^{6, 156}_1 c -b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ -p_930 ∨ -b^{6, 156}_0 c in DIMACS: -9590 9591 -9592 -930 -9593 0 -9590 9591 -9592 -930 -9594 0 -9590 9591 -9592 -930 -9595 0 c 0+1 --> 1 c (-b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ -b^{6, 155}_0 ∧ p_930) -> (-b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ b^{6, 156}_0) c in CNF: c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ -p_930 ∨ -b^{6, 156}_2 c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ -p_930 ∨ -b^{6, 156}_1 c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ -p_930 ∨ b^{6, 156}_0 c in DIMACS: 9590 9591 9592 -930 -9593 0 9590 9591 9592 -930 -9594 0 9590 9591 9592 -930 9595 0 c 1+1 --> 2 c (-b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ b^{6, 155}_0 ∧ p_930) -> (-b^{6, 156}_2 ∧ b^{6, 156}_1 ∧ -b^{6, 156}_0) c in CNF: c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ -p_930 ∨ -b^{6, 156}_2 c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ -p_930 ∨ b^{6, 156}_1 c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ -p_930 ∨ -b^{6, 156}_0 c in DIMACS: 9590 9591 -9592 -930 -9593 0 9590 9591 -9592 -930 9594 0 9590 9591 -9592 -930 -9595 0 c 2+1 --> break c (-b^{6, 155}_2 ∧ b^{6, 155}_1 ∧ -b^{6, 155}_0 ∧ p_930) -> break c in CNF: c b^{6, 155}_2 ∨ -b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ -p_930 ∨ break c in DIMACS: 9590 -9591 9592 -930 1162 0 c 2-1 --> 1 c (-b^{6, 155}_2 ∧ b^{6, 155}_1 ∧ -b^{6, 155}_0 ∧ -p_930) -> (-b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ b^{6, 156}_0) c in CNF: c b^{6, 155}_2 ∨ -b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ p_930 ∨ -b^{6, 156}_2 c b^{6, 155}_2 ∨ -b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ p_930 ∨ -b^{6, 156}_1 c b^{6, 155}_2 ∨ -b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ p_930 ∨ b^{6, 156}_0 c in DIMACS: 9590 -9591 9592 930 -9593 0 9590 -9591 9592 930 -9594 0 9590 -9591 9592 930 9595 0 c 1-1 --> 0 c (-b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ b^{6, 155}_0 ∧ -p_930) -> (-b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ -b^{6, 156}_0) c in CNF: c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ p_930 ∨ -b^{6, 156}_2 c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ p_930 ∨ -b^{6, 156}_1 c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ p_930 ∨ -b^{6, 156}_0 c in DIMACS: 9590 9591 -9592 930 -9593 0 9590 9591 -9592 930 -9594 0 9590 9591 -9592 930 -9595 0 c 0-1 --> -1 c (-b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ -b^{6, 155}_0 ∧ -p_930) -> ( b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ b^{6, 156}_0) c in CNF: c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ p_930 ∨ b^{6, 156}_2 c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ p_930 ∨ -b^{6, 156}_1 c b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ p_930 ∨ b^{6, 156}_0 c in DIMACS: 9590 9591 9592 930 9593 0 9590 9591 9592 930 -9594 0 9590 9591 9592 930 9595 0 c -1-1 --> -2 c ( b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ b^{6, 155}_0 ∧ -p_930) -> ( b^{6, 156}_2 ∧ b^{6, 156}_1 ∧ -b^{6, 156}_0) c in CNF: c -b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ p_930 ∨ b^{6, 156}_2 c -b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ p_930 ∨ b^{6, 156}_1 c -b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ p_930 ∨ -b^{6, 156}_0 c in DIMACS: -9590 9591 -9592 930 9593 0 -9590 9591 -9592 930 9594 0 -9590 9591 -9592 930 -9595 0 c -2-1 --> break c ( b^{6, 155}_2 ∧ b^{6, 155}_1 ∧ -b^{6, 155}_0 ∧ -p_930) -> break c in CNF: c -b^{6, 155}_2 ∨ -b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ p_930 ∨ break c in DIMACS: -9590 -9591 9592 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 155}_2 ∧ -b^{6, 155}_1 ∧ -b^{6, 155}_0 ∧ true) c in CNF: c -b^{6, 155}_2 ∨ b^{6, 155}_1 ∨ b^{6, 155}_0 ∨ false c in DIMACS: -9590 9591 9592 0 c 3 does not represent an automaton state. c -(-b^{6, 155}_2 ∧ b^{6, 155}_1 ∧ b^{6, 155}_0 ∧ true) c in CNF: c b^{6, 155}_2 ∨ -b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ false c in DIMACS: 9590 -9591 -9592 0 c -3 does not represent an automaton state. c -( b^{6, 155}_2 ∧ b^{6, 155}_1 ∧ b^{6, 155}_0 ∧ true) c in CNF: c -b^{6, 155}_2 ∨ -b^{6, 155}_1 ∨ -b^{6, 155}_0 ∨ false c in DIMACS: -9590 -9591 -9592 0 c i = 156 c -2+1 --> -1 c ( b^{6, 156}_2 ∧ b^{6, 156}_1 ∧ -b^{6, 156}_0 ∧ p_936) -> ( b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ b^{6, 157}_0) c in CNF: c -b^{6, 156}_2 ∨ -b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ -p_936 ∨ b^{6, 157}_2 c -b^{6, 156}_2 ∨ -b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ -p_936 ∨ -b^{6, 157}_1 c -b^{6, 156}_2 ∨ -b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ -p_936 ∨ b^{6, 157}_0 c in DIMACS: -9593 -9594 9595 -936 9596 0 -9593 -9594 9595 -936 -9597 0 -9593 -9594 9595 -936 9598 0 c -1+1 --> 0 c ( b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ b^{6, 156}_0 ∧ p_936) -> (-b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ -b^{6, 157}_0) c in CNF: c -b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ -p_936 ∨ -b^{6, 157}_2 c -b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ -p_936 ∨ -b^{6, 157}_1 c -b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ -p_936 ∨ -b^{6, 157}_0 c in DIMACS: -9593 9594 -9595 -936 -9596 0 -9593 9594 -9595 -936 -9597 0 -9593 9594 -9595 -936 -9598 0 c 0+1 --> 1 c (-b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ -b^{6, 156}_0 ∧ p_936) -> (-b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ b^{6, 157}_0) c in CNF: c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ -p_936 ∨ -b^{6, 157}_2 c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ -p_936 ∨ -b^{6, 157}_1 c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ -p_936 ∨ b^{6, 157}_0 c in DIMACS: 9593 9594 9595 -936 -9596 0 9593 9594 9595 -936 -9597 0 9593 9594 9595 -936 9598 0 c 1+1 --> 2 c (-b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ b^{6, 156}_0 ∧ p_936) -> (-b^{6, 157}_2 ∧ b^{6, 157}_1 ∧ -b^{6, 157}_0) c in CNF: c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ -p_936 ∨ -b^{6, 157}_2 c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ -p_936 ∨ b^{6, 157}_1 c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ -p_936 ∨ -b^{6, 157}_0 c in DIMACS: 9593 9594 -9595 -936 -9596 0 9593 9594 -9595 -936 9597 0 9593 9594 -9595 -936 -9598 0 c 2+1 --> break c (-b^{6, 156}_2 ∧ b^{6, 156}_1 ∧ -b^{6, 156}_0 ∧ p_936) -> break c in CNF: c b^{6, 156}_2 ∨ -b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ -p_936 ∨ break c in DIMACS: 9593 -9594 9595 -936 1162 0 c 2-1 --> 1 c (-b^{6, 156}_2 ∧ b^{6, 156}_1 ∧ -b^{6, 156}_0 ∧ -p_936) -> (-b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ b^{6, 157}_0) c in CNF: c b^{6, 156}_2 ∨ -b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ p_936 ∨ -b^{6, 157}_2 c b^{6, 156}_2 ∨ -b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ p_936 ∨ -b^{6, 157}_1 c b^{6, 156}_2 ∨ -b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ p_936 ∨ b^{6, 157}_0 c in DIMACS: 9593 -9594 9595 936 -9596 0 9593 -9594 9595 936 -9597 0 9593 -9594 9595 936 9598 0 c 1-1 --> 0 c (-b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ b^{6, 156}_0 ∧ -p_936) -> (-b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ -b^{6, 157}_0) c in CNF: c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ p_936 ∨ -b^{6, 157}_2 c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ p_936 ∨ -b^{6, 157}_1 c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ p_936 ∨ -b^{6, 157}_0 c in DIMACS: 9593 9594 -9595 936 -9596 0 9593 9594 -9595 936 -9597 0 9593 9594 -9595 936 -9598 0 c 0-1 --> -1 c (-b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ -b^{6, 156}_0 ∧ -p_936) -> ( b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ b^{6, 157}_0) c in CNF: c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ p_936 ∨ b^{6, 157}_2 c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ p_936 ∨ -b^{6, 157}_1 c b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ p_936 ∨ b^{6, 157}_0 c in DIMACS: 9593 9594 9595 936 9596 0 9593 9594 9595 936 -9597 0 9593 9594 9595 936 9598 0 c -1-1 --> -2 c ( b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ b^{6, 156}_0 ∧ -p_936) -> ( b^{6, 157}_2 ∧ b^{6, 157}_1 ∧ -b^{6, 157}_0) c in CNF: c -b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ p_936 ∨ b^{6, 157}_2 c -b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ p_936 ∨ b^{6, 157}_1 c -b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ p_936 ∨ -b^{6, 157}_0 c in DIMACS: -9593 9594 -9595 936 9596 0 -9593 9594 -9595 936 9597 0 -9593 9594 -9595 936 -9598 0 c -2-1 --> break c ( b^{6, 156}_2 ∧ b^{6, 156}_1 ∧ -b^{6, 156}_0 ∧ -p_936) -> break c in CNF: c -b^{6, 156}_2 ∨ -b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ p_936 ∨ break c in DIMACS: -9593 -9594 9595 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 156}_2 ∧ -b^{6, 156}_1 ∧ -b^{6, 156}_0 ∧ true) c in CNF: c -b^{6, 156}_2 ∨ b^{6, 156}_1 ∨ b^{6, 156}_0 ∨ false c in DIMACS: -9593 9594 9595 0 c 3 does not represent an automaton state. c -(-b^{6, 156}_2 ∧ b^{6, 156}_1 ∧ b^{6, 156}_0 ∧ true) c in CNF: c b^{6, 156}_2 ∨ -b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ false c in DIMACS: 9593 -9594 -9595 0 c -3 does not represent an automaton state. c -( b^{6, 156}_2 ∧ b^{6, 156}_1 ∧ b^{6, 156}_0 ∧ true) c in CNF: c -b^{6, 156}_2 ∨ -b^{6, 156}_1 ∨ -b^{6, 156}_0 ∨ false c in DIMACS: -9593 -9594 -9595 0 c i = 157 c -2+1 --> -1 c ( b^{6, 157}_2 ∧ b^{6, 157}_1 ∧ -b^{6, 157}_0 ∧ p_942) -> ( b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ b^{6, 158}_0) c in CNF: c -b^{6, 157}_2 ∨ -b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ -p_942 ∨ b^{6, 158}_2 c -b^{6, 157}_2 ∨ -b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ -p_942 ∨ -b^{6, 158}_1 c -b^{6, 157}_2 ∨ -b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ -p_942 ∨ b^{6, 158}_0 c in DIMACS: -9596 -9597 9598 -942 9599 0 -9596 -9597 9598 -942 -9600 0 -9596 -9597 9598 -942 9601 0 c -1+1 --> 0 c ( b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ b^{6, 157}_0 ∧ p_942) -> (-b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ -b^{6, 158}_0) c in CNF: c -b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ -p_942 ∨ -b^{6, 158}_2 c -b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ -p_942 ∨ -b^{6, 158}_1 c -b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ -p_942 ∨ -b^{6, 158}_0 c in DIMACS: -9596 9597 -9598 -942 -9599 0 -9596 9597 -9598 -942 -9600 0 -9596 9597 -9598 -942 -9601 0 c 0+1 --> 1 c (-b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ -b^{6, 157}_0 ∧ p_942) -> (-b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ b^{6, 158}_0) c in CNF: c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ -p_942 ∨ -b^{6, 158}_2 c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ -p_942 ∨ -b^{6, 158}_1 c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ -p_942 ∨ b^{6, 158}_0 c in DIMACS: 9596 9597 9598 -942 -9599 0 9596 9597 9598 -942 -9600 0 9596 9597 9598 -942 9601 0 c 1+1 --> 2 c (-b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ b^{6, 157}_0 ∧ p_942) -> (-b^{6, 158}_2 ∧ b^{6, 158}_1 ∧ -b^{6, 158}_0) c in CNF: c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ -p_942 ∨ -b^{6, 158}_2 c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ -p_942 ∨ b^{6, 158}_1 c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ -p_942 ∨ -b^{6, 158}_0 c in DIMACS: 9596 9597 -9598 -942 -9599 0 9596 9597 -9598 -942 9600 0 9596 9597 -9598 -942 -9601 0 c 2+1 --> break c (-b^{6, 157}_2 ∧ b^{6, 157}_1 ∧ -b^{6, 157}_0 ∧ p_942) -> break c in CNF: c b^{6, 157}_2 ∨ -b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ -p_942 ∨ break c in DIMACS: 9596 -9597 9598 -942 1162 0 c 2-1 --> 1 c (-b^{6, 157}_2 ∧ b^{6, 157}_1 ∧ -b^{6, 157}_0 ∧ -p_942) -> (-b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ b^{6, 158}_0) c in CNF: c b^{6, 157}_2 ∨ -b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ p_942 ∨ -b^{6, 158}_2 c b^{6, 157}_2 ∨ -b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ p_942 ∨ -b^{6, 158}_1 c b^{6, 157}_2 ∨ -b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ p_942 ∨ b^{6, 158}_0 c in DIMACS: 9596 -9597 9598 942 -9599 0 9596 -9597 9598 942 -9600 0 9596 -9597 9598 942 9601 0 c 1-1 --> 0 c (-b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ b^{6, 157}_0 ∧ -p_942) -> (-b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ -b^{6, 158}_0) c in CNF: c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ p_942 ∨ -b^{6, 158}_2 c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ p_942 ∨ -b^{6, 158}_1 c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ p_942 ∨ -b^{6, 158}_0 c in DIMACS: 9596 9597 -9598 942 -9599 0 9596 9597 -9598 942 -9600 0 9596 9597 -9598 942 -9601 0 c 0-1 --> -1 c (-b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ -b^{6, 157}_0 ∧ -p_942) -> ( b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ b^{6, 158}_0) c in CNF: c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ p_942 ∨ b^{6, 158}_2 c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ p_942 ∨ -b^{6, 158}_1 c b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ p_942 ∨ b^{6, 158}_0 c in DIMACS: 9596 9597 9598 942 9599 0 9596 9597 9598 942 -9600 0 9596 9597 9598 942 9601 0 c -1-1 --> -2 c ( b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ b^{6, 157}_0 ∧ -p_942) -> ( b^{6, 158}_2 ∧ b^{6, 158}_1 ∧ -b^{6, 158}_0) c in CNF: c -b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ p_942 ∨ b^{6, 158}_2 c -b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ p_942 ∨ b^{6, 158}_1 c -b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ p_942 ∨ -b^{6, 158}_0 c in DIMACS: -9596 9597 -9598 942 9599 0 -9596 9597 -9598 942 9600 0 -9596 9597 -9598 942 -9601 0 c -2-1 --> break c ( b^{6, 157}_2 ∧ b^{6, 157}_1 ∧ -b^{6, 157}_0 ∧ -p_942) -> break c in CNF: c -b^{6, 157}_2 ∨ -b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ p_942 ∨ break c in DIMACS: -9596 -9597 9598 942 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 157}_2 ∧ -b^{6, 157}_1 ∧ -b^{6, 157}_0 ∧ true) c in CNF: c -b^{6, 157}_2 ∨ b^{6, 157}_1 ∨ b^{6, 157}_0 ∨ false c in DIMACS: -9596 9597 9598 0 c 3 does not represent an automaton state. c -(-b^{6, 157}_2 ∧ b^{6, 157}_1 ∧ b^{6, 157}_0 ∧ true) c in CNF: c b^{6, 157}_2 ∨ -b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ false c in DIMACS: 9596 -9597 -9598 0 c -3 does not represent an automaton state. c -( b^{6, 157}_2 ∧ b^{6, 157}_1 ∧ b^{6, 157}_0 ∧ true) c in CNF: c -b^{6, 157}_2 ∨ -b^{6, 157}_1 ∨ -b^{6, 157}_0 ∨ false c in DIMACS: -9596 -9597 -9598 0 c i = 158 c -2+1 --> -1 c ( b^{6, 158}_2 ∧ b^{6, 158}_1 ∧ -b^{6, 158}_0 ∧ p_948) -> ( b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ b^{6, 159}_0) c in CNF: c -b^{6, 158}_2 ∨ -b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ -p_948 ∨ b^{6, 159}_2 c -b^{6, 158}_2 ∨ -b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ -p_948 ∨ -b^{6, 159}_1 c -b^{6, 158}_2 ∨ -b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ -p_948 ∨ b^{6, 159}_0 c in DIMACS: -9599 -9600 9601 -948 9602 0 -9599 -9600 9601 -948 -9603 0 -9599 -9600 9601 -948 9604 0 c -1+1 --> 0 c ( b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ b^{6, 158}_0 ∧ p_948) -> (-b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ -b^{6, 159}_0) c in CNF: c -b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ -p_948 ∨ -b^{6, 159}_2 c -b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ -p_948 ∨ -b^{6, 159}_1 c -b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ -p_948 ∨ -b^{6, 159}_0 c in DIMACS: -9599 9600 -9601 -948 -9602 0 -9599 9600 -9601 -948 -9603 0 -9599 9600 -9601 -948 -9604 0 c 0+1 --> 1 c (-b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ -b^{6, 158}_0 ∧ p_948) -> (-b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ b^{6, 159}_0) c in CNF: c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ -p_948 ∨ -b^{6, 159}_2 c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ -p_948 ∨ -b^{6, 159}_1 c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ -p_948 ∨ b^{6, 159}_0 c in DIMACS: 9599 9600 9601 -948 -9602 0 9599 9600 9601 -948 -9603 0 9599 9600 9601 -948 9604 0 c 1+1 --> 2 c (-b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ b^{6, 158}_0 ∧ p_948) -> (-b^{6, 159}_2 ∧ b^{6, 159}_1 ∧ -b^{6, 159}_0) c in CNF: c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ -p_948 ∨ -b^{6, 159}_2 c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ -p_948 ∨ b^{6, 159}_1 c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ -p_948 ∨ -b^{6, 159}_0 c in DIMACS: 9599 9600 -9601 -948 -9602 0 9599 9600 -9601 -948 9603 0 9599 9600 -9601 -948 -9604 0 c 2+1 --> break c (-b^{6, 158}_2 ∧ b^{6, 158}_1 ∧ -b^{6, 158}_0 ∧ p_948) -> break c in CNF: c b^{6, 158}_2 ∨ -b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ -p_948 ∨ break c in DIMACS: 9599 -9600 9601 -948 1162 0 c 2-1 --> 1 c (-b^{6, 158}_2 ∧ b^{6, 158}_1 ∧ -b^{6, 158}_0 ∧ -p_948) -> (-b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ b^{6, 159}_0) c in CNF: c b^{6, 158}_2 ∨ -b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ p_948 ∨ -b^{6, 159}_2 c b^{6, 158}_2 ∨ -b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ p_948 ∨ -b^{6, 159}_1 c b^{6, 158}_2 ∨ -b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ p_948 ∨ b^{6, 159}_0 c in DIMACS: 9599 -9600 9601 948 -9602 0 9599 -9600 9601 948 -9603 0 9599 -9600 9601 948 9604 0 c 1-1 --> 0 c (-b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ b^{6, 158}_0 ∧ -p_948) -> (-b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ -b^{6, 159}_0) c in CNF: c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ p_948 ∨ -b^{6, 159}_2 c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ p_948 ∨ -b^{6, 159}_1 c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ p_948 ∨ -b^{6, 159}_0 c in DIMACS: 9599 9600 -9601 948 -9602 0 9599 9600 -9601 948 -9603 0 9599 9600 -9601 948 -9604 0 c 0-1 --> -1 c (-b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ -b^{6, 158}_0 ∧ -p_948) -> ( b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ b^{6, 159}_0) c in CNF: c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ p_948 ∨ b^{6, 159}_2 c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ p_948 ∨ -b^{6, 159}_1 c b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ p_948 ∨ b^{6, 159}_0 c in DIMACS: 9599 9600 9601 948 9602 0 9599 9600 9601 948 -9603 0 9599 9600 9601 948 9604 0 c -1-1 --> -2 c ( b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ b^{6, 158}_0 ∧ -p_948) -> ( b^{6, 159}_2 ∧ b^{6, 159}_1 ∧ -b^{6, 159}_0) c in CNF: c -b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ p_948 ∨ b^{6, 159}_2 c -b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ p_948 ∨ b^{6, 159}_1 c -b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ p_948 ∨ -b^{6, 159}_0 c in DIMACS: -9599 9600 -9601 948 9602 0 -9599 9600 -9601 948 9603 0 -9599 9600 -9601 948 -9604 0 c -2-1 --> break c ( b^{6, 158}_2 ∧ b^{6, 158}_1 ∧ -b^{6, 158}_0 ∧ -p_948) -> break c in CNF: c -b^{6, 158}_2 ∨ -b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ p_948 ∨ break c in DIMACS: -9599 -9600 9601 948 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 158}_2 ∧ -b^{6, 158}_1 ∧ -b^{6, 158}_0 ∧ true) c in CNF: c -b^{6, 158}_2 ∨ b^{6, 158}_1 ∨ b^{6, 158}_0 ∨ false c in DIMACS: -9599 9600 9601 0 c 3 does not represent an automaton state. c -(-b^{6, 158}_2 ∧ b^{6, 158}_1 ∧ b^{6, 158}_0 ∧ true) c in CNF: c b^{6, 158}_2 ∨ -b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ false c in DIMACS: 9599 -9600 -9601 0 c -3 does not represent an automaton state. c -( b^{6, 158}_2 ∧ b^{6, 158}_1 ∧ b^{6, 158}_0 ∧ true) c in CNF: c -b^{6, 158}_2 ∨ -b^{6, 158}_1 ∨ -b^{6, 158}_0 ∨ false c in DIMACS: -9599 -9600 -9601 0 c i = 159 c -2+1 --> -1 c ( b^{6, 159}_2 ∧ b^{6, 159}_1 ∧ -b^{6, 159}_0 ∧ p_954) -> ( b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ b^{6, 160}_0) c in CNF: c -b^{6, 159}_2 ∨ -b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ -p_954 ∨ b^{6, 160}_2 c -b^{6, 159}_2 ∨ -b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ -p_954 ∨ -b^{6, 160}_1 c -b^{6, 159}_2 ∨ -b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ -p_954 ∨ b^{6, 160}_0 c in DIMACS: -9602 -9603 9604 -954 9605 0 -9602 -9603 9604 -954 -9606 0 -9602 -9603 9604 -954 9607 0 c -1+1 --> 0 c ( b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ b^{6, 159}_0 ∧ p_954) -> (-b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ -b^{6, 160}_0) c in CNF: c -b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ -p_954 ∨ -b^{6, 160}_2 c -b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ -p_954 ∨ -b^{6, 160}_1 c -b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ -p_954 ∨ -b^{6, 160}_0 c in DIMACS: -9602 9603 -9604 -954 -9605 0 -9602 9603 -9604 -954 -9606 0 -9602 9603 -9604 -954 -9607 0 c 0+1 --> 1 c (-b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ -b^{6, 159}_0 ∧ p_954) -> (-b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ b^{6, 160}_0) c in CNF: c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ -p_954 ∨ -b^{6, 160}_2 c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ -p_954 ∨ -b^{6, 160}_1 c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ -p_954 ∨ b^{6, 160}_0 c in DIMACS: 9602 9603 9604 -954 -9605 0 9602 9603 9604 -954 -9606 0 9602 9603 9604 -954 9607 0 c 1+1 --> 2 c (-b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ b^{6, 159}_0 ∧ p_954) -> (-b^{6, 160}_2 ∧ b^{6, 160}_1 ∧ -b^{6, 160}_0) c in CNF: c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ -p_954 ∨ -b^{6, 160}_2 c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ -p_954 ∨ b^{6, 160}_1 c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ -p_954 ∨ -b^{6, 160}_0 c in DIMACS: 9602 9603 -9604 -954 -9605 0 9602 9603 -9604 -954 9606 0 9602 9603 -9604 -954 -9607 0 c 2+1 --> break c (-b^{6, 159}_2 ∧ b^{6, 159}_1 ∧ -b^{6, 159}_0 ∧ p_954) -> break c in CNF: c b^{6, 159}_2 ∨ -b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ -p_954 ∨ break c in DIMACS: 9602 -9603 9604 -954 1162 0 c 2-1 --> 1 c (-b^{6, 159}_2 ∧ b^{6, 159}_1 ∧ -b^{6, 159}_0 ∧ -p_954) -> (-b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ b^{6, 160}_0) c in CNF: c b^{6, 159}_2 ∨ -b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ p_954 ∨ -b^{6, 160}_2 c b^{6, 159}_2 ∨ -b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ p_954 ∨ -b^{6, 160}_1 c b^{6, 159}_2 ∨ -b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ p_954 ∨ b^{6, 160}_0 c in DIMACS: 9602 -9603 9604 954 -9605 0 9602 -9603 9604 954 -9606 0 9602 -9603 9604 954 9607 0 c 1-1 --> 0 c (-b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ b^{6, 159}_0 ∧ -p_954) -> (-b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ -b^{6, 160}_0) c in CNF: c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ p_954 ∨ -b^{6, 160}_2 c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ p_954 ∨ -b^{6, 160}_1 c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ p_954 ∨ -b^{6, 160}_0 c in DIMACS: 9602 9603 -9604 954 -9605 0 9602 9603 -9604 954 -9606 0 9602 9603 -9604 954 -9607 0 c 0-1 --> -1 c (-b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ -b^{6, 159}_0 ∧ -p_954) -> ( b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ b^{6, 160}_0) c in CNF: c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ p_954 ∨ b^{6, 160}_2 c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ p_954 ∨ -b^{6, 160}_1 c b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ p_954 ∨ b^{6, 160}_0 c in DIMACS: 9602 9603 9604 954 9605 0 9602 9603 9604 954 -9606 0 9602 9603 9604 954 9607 0 c -1-1 --> -2 c ( b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ b^{6, 159}_0 ∧ -p_954) -> ( b^{6, 160}_2 ∧ b^{6, 160}_1 ∧ -b^{6, 160}_0) c in CNF: c -b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ p_954 ∨ b^{6, 160}_2 c -b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ p_954 ∨ b^{6, 160}_1 c -b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ p_954 ∨ -b^{6, 160}_0 c in DIMACS: -9602 9603 -9604 954 9605 0 -9602 9603 -9604 954 9606 0 -9602 9603 -9604 954 -9607 0 c -2-1 --> break c ( b^{6, 159}_2 ∧ b^{6, 159}_1 ∧ -b^{6, 159}_0 ∧ -p_954) -> break c in CNF: c -b^{6, 159}_2 ∨ -b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ p_954 ∨ break c in DIMACS: -9602 -9603 9604 954 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 159}_2 ∧ -b^{6, 159}_1 ∧ -b^{6, 159}_0 ∧ true) c in CNF: c -b^{6, 159}_2 ∨ b^{6, 159}_1 ∨ b^{6, 159}_0 ∨ false c in DIMACS: -9602 9603 9604 0 c 3 does not represent an automaton state. c -(-b^{6, 159}_2 ∧ b^{6, 159}_1 ∧ b^{6, 159}_0 ∧ true) c in CNF: c b^{6, 159}_2 ∨ -b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ false c in DIMACS: 9602 -9603 -9604 0 c -3 does not represent an automaton state. c -( b^{6, 159}_2 ∧ b^{6, 159}_1 ∧ b^{6, 159}_0 ∧ true) c in CNF: c -b^{6, 159}_2 ∨ -b^{6, 159}_1 ∨ -b^{6, 159}_0 ∨ false c in DIMACS: -9602 -9603 -9604 0 c i = 160 c -2+1 --> -1 c ( b^{6, 160}_2 ∧ b^{6, 160}_1 ∧ -b^{6, 160}_0 ∧ p_960) -> ( b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ b^{6, 161}_0) c in CNF: c -b^{6, 160}_2 ∨ -b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ -p_960 ∨ b^{6, 161}_2 c -b^{6, 160}_2 ∨ -b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ -p_960 ∨ -b^{6, 161}_1 c -b^{6, 160}_2 ∨ -b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ -p_960 ∨ b^{6, 161}_0 c in DIMACS: -9605 -9606 9607 -960 9608 0 -9605 -9606 9607 -960 -9609 0 -9605 -9606 9607 -960 9610 0 c -1+1 --> 0 c ( b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ b^{6, 160}_0 ∧ p_960) -> (-b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ -b^{6, 161}_0) c in CNF: c -b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ -p_960 ∨ -b^{6, 161}_2 c -b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ -p_960 ∨ -b^{6, 161}_1 c -b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ -p_960 ∨ -b^{6, 161}_0 c in DIMACS: -9605 9606 -9607 -960 -9608 0 -9605 9606 -9607 -960 -9609 0 -9605 9606 -9607 -960 -9610 0 c 0+1 --> 1 c (-b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ -b^{6, 160}_0 ∧ p_960) -> (-b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ b^{6, 161}_0) c in CNF: c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ -p_960 ∨ -b^{6, 161}_2 c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ -p_960 ∨ -b^{6, 161}_1 c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ -p_960 ∨ b^{6, 161}_0 c in DIMACS: 9605 9606 9607 -960 -9608 0 9605 9606 9607 -960 -9609 0 9605 9606 9607 -960 9610 0 c 1+1 --> 2 c (-b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ b^{6, 160}_0 ∧ p_960) -> (-b^{6, 161}_2 ∧ b^{6, 161}_1 ∧ -b^{6, 161}_0) c in CNF: c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ -p_960 ∨ -b^{6, 161}_2 c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ -p_960 ∨ b^{6, 161}_1 c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ -p_960 ∨ -b^{6, 161}_0 c in DIMACS: 9605 9606 -9607 -960 -9608 0 9605 9606 -9607 -960 9609 0 9605 9606 -9607 -960 -9610 0 c 2+1 --> break c (-b^{6, 160}_2 ∧ b^{6, 160}_1 ∧ -b^{6, 160}_0 ∧ p_960) -> break c in CNF: c b^{6, 160}_2 ∨ -b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ -p_960 ∨ break c in DIMACS: 9605 -9606 9607 -960 1162 0 c 2-1 --> 1 c (-b^{6, 160}_2 ∧ b^{6, 160}_1 ∧ -b^{6, 160}_0 ∧ -p_960) -> (-b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ b^{6, 161}_0) c in CNF: c b^{6, 160}_2 ∨ -b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ p_960 ∨ -b^{6, 161}_2 c b^{6, 160}_2 ∨ -b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ p_960 ∨ -b^{6, 161}_1 c b^{6, 160}_2 ∨ -b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ p_960 ∨ b^{6, 161}_0 c in DIMACS: 9605 -9606 9607 960 -9608 0 9605 -9606 9607 960 -9609 0 9605 -9606 9607 960 9610 0 c 1-1 --> 0 c (-b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ b^{6, 160}_0 ∧ -p_960) -> (-b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ -b^{6, 161}_0) c in CNF: c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ p_960 ∨ -b^{6, 161}_2 c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ p_960 ∨ -b^{6, 161}_1 c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ p_960 ∨ -b^{6, 161}_0 c in DIMACS: 9605 9606 -9607 960 -9608 0 9605 9606 -9607 960 -9609 0 9605 9606 -9607 960 -9610 0 c 0-1 --> -1 c (-b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ -b^{6, 160}_0 ∧ -p_960) -> ( b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ b^{6, 161}_0) c in CNF: c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ p_960 ∨ b^{6, 161}_2 c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ p_960 ∨ -b^{6, 161}_1 c b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ p_960 ∨ b^{6, 161}_0 c in DIMACS: 9605 9606 9607 960 9608 0 9605 9606 9607 960 -9609 0 9605 9606 9607 960 9610 0 c -1-1 --> -2 c ( b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ b^{6, 160}_0 ∧ -p_960) -> ( b^{6, 161}_2 ∧ b^{6, 161}_1 ∧ -b^{6, 161}_0) c in CNF: c -b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ p_960 ∨ b^{6, 161}_2 c -b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ p_960 ∨ b^{6, 161}_1 c -b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ p_960 ∨ -b^{6, 161}_0 c in DIMACS: -9605 9606 -9607 960 9608 0 -9605 9606 -9607 960 9609 0 -9605 9606 -9607 960 -9610 0 c -2-1 --> break c ( b^{6, 160}_2 ∧ b^{6, 160}_1 ∧ -b^{6, 160}_0 ∧ -p_960) -> break c in CNF: c -b^{6, 160}_2 ∨ -b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ p_960 ∨ break c in DIMACS: -9605 -9606 9607 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 160}_2 ∧ -b^{6, 160}_1 ∧ -b^{6, 160}_0 ∧ true) c in CNF: c -b^{6, 160}_2 ∨ b^{6, 160}_1 ∨ b^{6, 160}_0 ∨ false c in DIMACS: -9605 9606 9607 0 c 3 does not represent an automaton state. c -(-b^{6, 160}_2 ∧ b^{6, 160}_1 ∧ b^{6, 160}_0 ∧ true) c in CNF: c b^{6, 160}_2 ∨ -b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ false c in DIMACS: 9605 -9606 -9607 0 c -3 does not represent an automaton state. c -( b^{6, 160}_2 ∧ b^{6, 160}_1 ∧ b^{6, 160}_0 ∧ true) c in CNF: c -b^{6, 160}_2 ∨ -b^{6, 160}_1 ∨ -b^{6, 160}_0 ∨ false c in DIMACS: -9605 -9606 -9607 0 c i = 161 c -2+1 --> -1 c ( b^{6, 161}_2 ∧ b^{6, 161}_1 ∧ -b^{6, 161}_0 ∧ p_966) -> ( b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ b^{6, 162}_0) c in CNF: c -b^{6, 161}_2 ∨ -b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ -p_966 ∨ b^{6, 162}_2 c -b^{6, 161}_2 ∨ -b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ -p_966 ∨ -b^{6, 162}_1 c -b^{6, 161}_2 ∨ -b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ -p_966 ∨ b^{6, 162}_0 c in DIMACS: -9608 -9609 9610 -966 9611 0 -9608 -9609 9610 -966 -9612 0 -9608 -9609 9610 -966 9613 0 c -1+1 --> 0 c ( b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ b^{6, 161}_0 ∧ p_966) -> (-b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ -b^{6, 162}_0) c in CNF: c -b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ -p_966 ∨ -b^{6, 162}_2 c -b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ -p_966 ∨ -b^{6, 162}_1 c -b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ -p_966 ∨ -b^{6, 162}_0 c in DIMACS: -9608 9609 -9610 -966 -9611 0 -9608 9609 -9610 -966 -9612 0 -9608 9609 -9610 -966 -9613 0 c 0+1 --> 1 c (-b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ -b^{6, 161}_0 ∧ p_966) -> (-b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ b^{6, 162}_0) c in CNF: c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ -p_966 ∨ -b^{6, 162}_2 c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ -p_966 ∨ -b^{6, 162}_1 c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ -p_966 ∨ b^{6, 162}_0 c in DIMACS: 9608 9609 9610 -966 -9611 0 9608 9609 9610 -966 -9612 0 9608 9609 9610 -966 9613 0 c 1+1 --> 2 c (-b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ b^{6, 161}_0 ∧ p_966) -> (-b^{6, 162}_2 ∧ b^{6, 162}_1 ∧ -b^{6, 162}_0) c in CNF: c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ -p_966 ∨ -b^{6, 162}_2 c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ -p_966 ∨ b^{6, 162}_1 c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ -p_966 ∨ -b^{6, 162}_0 c in DIMACS: 9608 9609 -9610 -966 -9611 0 9608 9609 -9610 -966 9612 0 9608 9609 -9610 -966 -9613 0 c 2+1 --> break c (-b^{6, 161}_2 ∧ b^{6, 161}_1 ∧ -b^{6, 161}_0 ∧ p_966) -> break c in CNF: c b^{6, 161}_2 ∨ -b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ -p_966 ∨ break c in DIMACS: 9608 -9609 9610 -966 1162 0 c 2-1 --> 1 c (-b^{6, 161}_2 ∧ b^{6, 161}_1 ∧ -b^{6, 161}_0 ∧ -p_966) -> (-b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ b^{6, 162}_0) c in CNF: c b^{6, 161}_2 ∨ -b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ p_966 ∨ -b^{6, 162}_2 c b^{6, 161}_2 ∨ -b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ p_966 ∨ -b^{6, 162}_1 c b^{6, 161}_2 ∨ -b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ p_966 ∨ b^{6, 162}_0 c in DIMACS: 9608 -9609 9610 966 -9611 0 9608 -9609 9610 966 -9612 0 9608 -9609 9610 966 9613 0 c 1-1 --> 0 c (-b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ b^{6, 161}_0 ∧ -p_966) -> (-b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ -b^{6, 162}_0) c in CNF: c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ p_966 ∨ -b^{6, 162}_2 c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ p_966 ∨ -b^{6, 162}_1 c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ p_966 ∨ -b^{6, 162}_0 c in DIMACS: 9608 9609 -9610 966 -9611 0 9608 9609 -9610 966 -9612 0 9608 9609 -9610 966 -9613 0 c 0-1 --> -1 c (-b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ -b^{6, 161}_0 ∧ -p_966) -> ( b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ b^{6, 162}_0) c in CNF: c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ p_966 ∨ b^{6, 162}_2 c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ p_966 ∨ -b^{6, 162}_1 c b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ p_966 ∨ b^{6, 162}_0 c in DIMACS: 9608 9609 9610 966 9611 0 9608 9609 9610 966 -9612 0 9608 9609 9610 966 9613 0 c -1-1 --> -2 c ( b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ b^{6, 161}_0 ∧ -p_966) -> ( b^{6, 162}_2 ∧ b^{6, 162}_1 ∧ -b^{6, 162}_0) c in CNF: c -b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ p_966 ∨ b^{6, 162}_2 c -b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ p_966 ∨ b^{6, 162}_1 c -b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ p_966 ∨ -b^{6, 162}_0 c in DIMACS: -9608 9609 -9610 966 9611 0 -9608 9609 -9610 966 9612 0 -9608 9609 -9610 966 -9613 0 c -2-1 --> break c ( b^{6, 161}_2 ∧ b^{6, 161}_1 ∧ -b^{6, 161}_0 ∧ -p_966) -> break c in CNF: c -b^{6, 161}_2 ∨ -b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ p_966 ∨ break c in DIMACS: -9608 -9609 9610 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 161}_2 ∧ -b^{6, 161}_1 ∧ -b^{6, 161}_0 ∧ true) c in CNF: c -b^{6, 161}_2 ∨ b^{6, 161}_1 ∨ b^{6, 161}_0 ∨ false c in DIMACS: -9608 9609 9610 0 c 3 does not represent an automaton state. c -(-b^{6, 161}_2 ∧ b^{6, 161}_1 ∧ b^{6, 161}_0 ∧ true) c in CNF: c b^{6, 161}_2 ∨ -b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ false c in DIMACS: 9608 -9609 -9610 0 c -3 does not represent an automaton state. c -( b^{6, 161}_2 ∧ b^{6, 161}_1 ∧ b^{6, 161}_0 ∧ true) c in CNF: c -b^{6, 161}_2 ∨ -b^{6, 161}_1 ∨ -b^{6, 161}_0 ∨ false c in DIMACS: -9608 -9609 -9610 0 c i = 162 c -2+1 --> -1 c ( b^{6, 162}_2 ∧ b^{6, 162}_1 ∧ -b^{6, 162}_0 ∧ p_972) -> ( b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ b^{6, 163}_0) c in CNF: c -b^{6, 162}_2 ∨ -b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ -p_972 ∨ b^{6, 163}_2 c -b^{6, 162}_2 ∨ -b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ -p_972 ∨ -b^{6, 163}_1 c -b^{6, 162}_2 ∨ -b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ -p_972 ∨ b^{6, 163}_0 c in DIMACS: -9611 -9612 9613 -972 9614 0 -9611 -9612 9613 -972 -9615 0 -9611 -9612 9613 -972 9616 0 c -1+1 --> 0 c ( b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ b^{6, 162}_0 ∧ p_972) -> (-b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ -b^{6, 163}_0) c in CNF: c -b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ -p_972 ∨ -b^{6, 163}_2 c -b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ -p_972 ∨ -b^{6, 163}_1 c -b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ -p_972 ∨ -b^{6, 163}_0 c in DIMACS: -9611 9612 -9613 -972 -9614 0 -9611 9612 -9613 -972 -9615 0 -9611 9612 -9613 -972 -9616 0 c 0+1 --> 1 c (-b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ -b^{6, 162}_0 ∧ p_972) -> (-b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ b^{6, 163}_0) c in CNF: c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ -p_972 ∨ -b^{6, 163}_2 c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ -p_972 ∨ -b^{6, 163}_1 c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ -p_972 ∨ b^{6, 163}_0 c in DIMACS: 9611 9612 9613 -972 -9614 0 9611 9612 9613 -972 -9615 0 9611 9612 9613 -972 9616 0 c 1+1 --> 2 c (-b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ b^{6, 162}_0 ∧ p_972) -> (-b^{6, 163}_2 ∧ b^{6, 163}_1 ∧ -b^{6, 163}_0) c in CNF: c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ -p_972 ∨ -b^{6, 163}_2 c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ -p_972 ∨ b^{6, 163}_1 c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ -p_972 ∨ -b^{6, 163}_0 c in DIMACS: 9611 9612 -9613 -972 -9614 0 9611 9612 -9613 -972 9615 0 9611 9612 -9613 -972 -9616 0 c 2+1 --> break c (-b^{6, 162}_2 ∧ b^{6, 162}_1 ∧ -b^{6, 162}_0 ∧ p_972) -> break c in CNF: c b^{6, 162}_2 ∨ -b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ -p_972 ∨ break c in DIMACS: 9611 -9612 9613 -972 1162 0 c 2-1 --> 1 c (-b^{6, 162}_2 ∧ b^{6, 162}_1 ∧ -b^{6, 162}_0 ∧ -p_972) -> (-b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ b^{6, 163}_0) c in CNF: c b^{6, 162}_2 ∨ -b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ p_972 ∨ -b^{6, 163}_2 c b^{6, 162}_2 ∨ -b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ p_972 ∨ -b^{6, 163}_1 c b^{6, 162}_2 ∨ -b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ p_972 ∨ b^{6, 163}_0 c in DIMACS: 9611 -9612 9613 972 -9614 0 9611 -9612 9613 972 -9615 0 9611 -9612 9613 972 9616 0 c 1-1 --> 0 c (-b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ b^{6, 162}_0 ∧ -p_972) -> (-b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ -b^{6, 163}_0) c in CNF: c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ p_972 ∨ -b^{6, 163}_2 c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ p_972 ∨ -b^{6, 163}_1 c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ p_972 ∨ -b^{6, 163}_0 c in DIMACS: 9611 9612 -9613 972 -9614 0 9611 9612 -9613 972 -9615 0 9611 9612 -9613 972 -9616 0 c 0-1 --> -1 c (-b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ -b^{6, 162}_0 ∧ -p_972) -> ( b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ b^{6, 163}_0) c in CNF: c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ p_972 ∨ b^{6, 163}_2 c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ p_972 ∨ -b^{6, 163}_1 c b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ p_972 ∨ b^{6, 163}_0 c in DIMACS: 9611 9612 9613 972 9614 0 9611 9612 9613 972 -9615 0 9611 9612 9613 972 9616 0 c -1-1 --> -2 c ( b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ b^{6, 162}_0 ∧ -p_972) -> ( b^{6, 163}_2 ∧ b^{6, 163}_1 ∧ -b^{6, 163}_0) c in CNF: c -b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ p_972 ∨ b^{6, 163}_2 c -b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ p_972 ∨ b^{6, 163}_1 c -b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ p_972 ∨ -b^{6, 163}_0 c in DIMACS: -9611 9612 -9613 972 9614 0 -9611 9612 -9613 972 9615 0 -9611 9612 -9613 972 -9616 0 c -2-1 --> break c ( b^{6, 162}_2 ∧ b^{6, 162}_1 ∧ -b^{6, 162}_0 ∧ -p_972) -> break c in CNF: c -b^{6, 162}_2 ∨ -b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ p_972 ∨ break c in DIMACS: -9611 -9612 9613 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 162}_2 ∧ -b^{6, 162}_1 ∧ -b^{6, 162}_0 ∧ true) c in CNF: c -b^{6, 162}_2 ∨ b^{6, 162}_1 ∨ b^{6, 162}_0 ∨ false c in DIMACS: -9611 9612 9613 0 c 3 does not represent an automaton state. c -(-b^{6, 162}_2 ∧ b^{6, 162}_1 ∧ b^{6, 162}_0 ∧ true) c in CNF: c b^{6, 162}_2 ∨ -b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ false c in DIMACS: 9611 -9612 -9613 0 c -3 does not represent an automaton state. c -( b^{6, 162}_2 ∧ b^{6, 162}_1 ∧ b^{6, 162}_0 ∧ true) c in CNF: c -b^{6, 162}_2 ∨ -b^{6, 162}_1 ∨ -b^{6, 162}_0 ∨ false c in DIMACS: -9611 -9612 -9613 0 c i = 163 c -2+1 --> -1 c ( b^{6, 163}_2 ∧ b^{6, 163}_1 ∧ -b^{6, 163}_0 ∧ p_978) -> ( b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ b^{6, 164}_0) c in CNF: c -b^{6, 163}_2 ∨ -b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ -p_978 ∨ b^{6, 164}_2 c -b^{6, 163}_2 ∨ -b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ -p_978 ∨ -b^{6, 164}_1 c -b^{6, 163}_2 ∨ -b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ -p_978 ∨ b^{6, 164}_0 c in DIMACS: -9614 -9615 9616 -978 9617 0 -9614 -9615 9616 -978 -9618 0 -9614 -9615 9616 -978 9619 0 c -1+1 --> 0 c ( b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ b^{6, 163}_0 ∧ p_978) -> (-b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ -b^{6, 164}_0) c in CNF: c -b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ -p_978 ∨ -b^{6, 164}_2 c -b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ -p_978 ∨ -b^{6, 164}_1 c -b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ -p_978 ∨ -b^{6, 164}_0 c in DIMACS: -9614 9615 -9616 -978 -9617 0 -9614 9615 -9616 -978 -9618 0 -9614 9615 -9616 -978 -9619 0 c 0+1 --> 1 c (-b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ -b^{6, 163}_0 ∧ p_978) -> (-b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ b^{6, 164}_0) c in CNF: c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ -p_978 ∨ -b^{6, 164}_2 c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ -p_978 ∨ -b^{6, 164}_1 c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ -p_978 ∨ b^{6, 164}_0 c in DIMACS: 9614 9615 9616 -978 -9617 0 9614 9615 9616 -978 -9618 0 9614 9615 9616 -978 9619 0 c 1+1 --> 2 c (-b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ b^{6, 163}_0 ∧ p_978) -> (-b^{6, 164}_2 ∧ b^{6, 164}_1 ∧ -b^{6, 164}_0) c in CNF: c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ -p_978 ∨ -b^{6, 164}_2 c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ -p_978 ∨ b^{6, 164}_1 c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ -p_978 ∨ -b^{6, 164}_0 c in DIMACS: 9614 9615 -9616 -978 -9617 0 9614 9615 -9616 -978 9618 0 9614 9615 -9616 -978 -9619 0 c 2+1 --> break c (-b^{6, 163}_2 ∧ b^{6, 163}_1 ∧ -b^{6, 163}_0 ∧ p_978) -> break c in CNF: c b^{6, 163}_2 ∨ -b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ -p_978 ∨ break c in DIMACS: 9614 -9615 9616 -978 1162 0 c 2-1 --> 1 c (-b^{6, 163}_2 ∧ b^{6, 163}_1 ∧ -b^{6, 163}_0 ∧ -p_978) -> (-b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ b^{6, 164}_0) c in CNF: c b^{6, 163}_2 ∨ -b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ p_978 ∨ -b^{6, 164}_2 c b^{6, 163}_2 ∨ -b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ p_978 ∨ -b^{6, 164}_1 c b^{6, 163}_2 ∨ -b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ p_978 ∨ b^{6, 164}_0 c in DIMACS: 9614 -9615 9616 978 -9617 0 9614 -9615 9616 978 -9618 0 9614 -9615 9616 978 9619 0 c 1-1 --> 0 c (-b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ b^{6, 163}_0 ∧ -p_978) -> (-b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ -b^{6, 164}_0) c in CNF: c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ p_978 ∨ -b^{6, 164}_2 c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ p_978 ∨ -b^{6, 164}_1 c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ p_978 ∨ -b^{6, 164}_0 c in DIMACS: 9614 9615 -9616 978 -9617 0 9614 9615 -9616 978 -9618 0 9614 9615 -9616 978 -9619 0 c 0-1 --> -1 c (-b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ -b^{6, 163}_0 ∧ -p_978) -> ( b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ b^{6, 164}_0) c in CNF: c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ p_978 ∨ b^{6, 164}_2 c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ p_978 ∨ -b^{6, 164}_1 c b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ p_978 ∨ b^{6, 164}_0 c in DIMACS: 9614 9615 9616 978 9617 0 9614 9615 9616 978 -9618 0 9614 9615 9616 978 9619 0 c -1-1 --> -2 c ( b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ b^{6, 163}_0 ∧ -p_978) -> ( b^{6, 164}_2 ∧ b^{6, 164}_1 ∧ -b^{6, 164}_0) c in CNF: c -b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ p_978 ∨ b^{6, 164}_2 c -b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ p_978 ∨ b^{6, 164}_1 c -b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ p_978 ∨ -b^{6, 164}_0 c in DIMACS: -9614 9615 -9616 978 9617 0 -9614 9615 -9616 978 9618 0 -9614 9615 -9616 978 -9619 0 c -2-1 --> break c ( b^{6, 163}_2 ∧ b^{6, 163}_1 ∧ -b^{6, 163}_0 ∧ -p_978) -> break c in CNF: c -b^{6, 163}_2 ∨ -b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ p_978 ∨ break c in DIMACS: -9614 -9615 9616 978 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 163}_2 ∧ -b^{6, 163}_1 ∧ -b^{6, 163}_0 ∧ true) c in CNF: c -b^{6, 163}_2 ∨ b^{6, 163}_1 ∨ b^{6, 163}_0 ∨ false c in DIMACS: -9614 9615 9616 0 c 3 does not represent an automaton state. c -(-b^{6, 163}_2 ∧ b^{6, 163}_1 ∧ b^{6, 163}_0 ∧ true) c in CNF: c b^{6, 163}_2 ∨ -b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ false c in DIMACS: 9614 -9615 -9616 0 c -3 does not represent an automaton state. c -( b^{6, 163}_2 ∧ b^{6, 163}_1 ∧ b^{6, 163}_0 ∧ true) c in CNF: c -b^{6, 163}_2 ∨ -b^{6, 163}_1 ∨ -b^{6, 163}_0 ∨ false c in DIMACS: -9614 -9615 -9616 0 c i = 164 c -2+1 --> -1 c ( b^{6, 164}_2 ∧ b^{6, 164}_1 ∧ -b^{6, 164}_0 ∧ p_984) -> ( b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ b^{6, 165}_0) c in CNF: c -b^{6, 164}_2 ∨ -b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ -p_984 ∨ b^{6, 165}_2 c -b^{6, 164}_2 ∨ -b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ -p_984 ∨ -b^{6, 165}_1 c -b^{6, 164}_2 ∨ -b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ -p_984 ∨ b^{6, 165}_0 c in DIMACS: -9617 -9618 9619 -984 9620 0 -9617 -9618 9619 -984 -9621 0 -9617 -9618 9619 -984 9622 0 c -1+1 --> 0 c ( b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ b^{6, 164}_0 ∧ p_984) -> (-b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ -b^{6, 165}_0) c in CNF: c -b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ -p_984 ∨ -b^{6, 165}_2 c -b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ -p_984 ∨ -b^{6, 165}_1 c -b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ -p_984 ∨ -b^{6, 165}_0 c in DIMACS: -9617 9618 -9619 -984 -9620 0 -9617 9618 -9619 -984 -9621 0 -9617 9618 -9619 -984 -9622 0 c 0+1 --> 1 c (-b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ -b^{6, 164}_0 ∧ p_984) -> (-b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ b^{6, 165}_0) c in CNF: c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ -p_984 ∨ -b^{6, 165}_2 c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ -p_984 ∨ -b^{6, 165}_1 c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ -p_984 ∨ b^{6, 165}_0 c in DIMACS: 9617 9618 9619 -984 -9620 0 9617 9618 9619 -984 -9621 0 9617 9618 9619 -984 9622 0 c 1+1 --> 2 c (-b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ b^{6, 164}_0 ∧ p_984) -> (-b^{6, 165}_2 ∧ b^{6, 165}_1 ∧ -b^{6, 165}_0) c in CNF: c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ -p_984 ∨ -b^{6, 165}_2 c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ -p_984 ∨ b^{6, 165}_1 c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ -p_984 ∨ -b^{6, 165}_0 c in DIMACS: 9617 9618 -9619 -984 -9620 0 9617 9618 -9619 -984 9621 0 9617 9618 -9619 -984 -9622 0 c 2+1 --> break c (-b^{6, 164}_2 ∧ b^{6, 164}_1 ∧ -b^{6, 164}_0 ∧ p_984) -> break c in CNF: c b^{6, 164}_2 ∨ -b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ -p_984 ∨ break c in DIMACS: 9617 -9618 9619 -984 1162 0 c 2-1 --> 1 c (-b^{6, 164}_2 ∧ b^{6, 164}_1 ∧ -b^{6, 164}_0 ∧ -p_984) -> (-b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ b^{6, 165}_0) c in CNF: c b^{6, 164}_2 ∨ -b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ p_984 ∨ -b^{6, 165}_2 c b^{6, 164}_2 ∨ -b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ p_984 ∨ -b^{6, 165}_1 c b^{6, 164}_2 ∨ -b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ p_984 ∨ b^{6, 165}_0 c in DIMACS: 9617 -9618 9619 984 -9620 0 9617 -9618 9619 984 -9621 0 9617 -9618 9619 984 9622 0 c 1-1 --> 0 c (-b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ b^{6, 164}_0 ∧ -p_984) -> (-b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ -b^{6, 165}_0) c in CNF: c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ p_984 ∨ -b^{6, 165}_2 c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ p_984 ∨ -b^{6, 165}_1 c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ p_984 ∨ -b^{6, 165}_0 c in DIMACS: 9617 9618 -9619 984 -9620 0 9617 9618 -9619 984 -9621 0 9617 9618 -9619 984 -9622 0 c 0-1 --> -1 c (-b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ -b^{6, 164}_0 ∧ -p_984) -> ( b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ b^{6, 165}_0) c in CNF: c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ p_984 ∨ b^{6, 165}_2 c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ p_984 ∨ -b^{6, 165}_1 c b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ p_984 ∨ b^{6, 165}_0 c in DIMACS: 9617 9618 9619 984 9620 0 9617 9618 9619 984 -9621 0 9617 9618 9619 984 9622 0 c -1-1 --> -2 c ( b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ b^{6, 164}_0 ∧ -p_984) -> ( b^{6, 165}_2 ∧ b^{6, 165}_1 ∧ -b^{6, 165}_0) c in CNF: c -b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ p_984 ∨ b^{6, 165}_2 c -b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ p_984 ∨ b^{6, 165}_1 c -b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ p_984 ∨ -b^{6, 165}_0 c in DIMACS: -9617 9618 -9619 984 9620 0 -9617 9618 -9619 984 9621 0 -9617 9618 -9619 984 -9622 0 c -2-1 --> break c ( b^{6, 164}_2 ∧ b^{6, 164}_1 ∧ -b^{6, 164}_0 ∧ -p_984) -> break c in CNF: c -b^{6, 164}_2 ∨ -b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ p_984 ∨ break c in DIMACS: -9617 -9618 9619 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 164}_2 ∧ -b^{6, 164}_1 ∧ -b^{6, 164}_0 ∧ true) c in CNF: c -b^{6, 164}_2 ∨ b^{6, 164}_1 ∨ b^{6, 164}_0 ∨ false c in DIMACS: -9617 9618 9619 0 c 3 does not represent an automaton state. c -(-b^{6, 164}_2 ∧ b^{6, 164}_1 ∧ b^{6, 164}_0 ∧ true) c in CNF: c b^{6, 164}_2 ∨ -b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ false c in DIMACS: 9617 -9618 -9619 0 c -3 does not represent an automaton state. c -( b^{6, 164}_2 ∧ b^{6, 164}_1 ∧ b^{6, 164}_0 ∧ true) c in CNF: c -b^{6, 164}_2 ∨ -b^{6, 164}_1 ∨ -b^{6, 164}_0 ∨ false c in DIMACS: -9617 -9618 -9619 0 c i = 165 c -2+1 --> -1 c ( b^{6, 165}_2 ∧ b^{6, 165}_1 ∧ -b^{6, 165}_0 ∧ p_990) -> ( b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ b^{6, 166}_0) c in CNF: c -b^{6, 165}_2 ∨ -b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ -p_990 ∨ b^{6, 166}_2 c -b^{6, 165}_2 ∨ -b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ -p_990 ∨ -b^{6, 166}_1 c -b^{6, 165}_2 ∨ -b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ -p_990 ∨ b^{6, 166}_0 c in DIMACS: -9620 -9621 9622 -990 9623 0 -9620 -9621 9622 -990 -9624 0 -9620 -9621 9622 -990 9625 0 c -1+1 --> 0 c ( b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ b^{6, 165}_0 ∧ p_990) -> (-b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ -b^{6, 166}_0) c in CNF: c -b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ -p_990 ∨ -b^{6, 166}_2 c -b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ -p_990 ∨ -b^{6, 166}_1 c -b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ -p_990 ∨ -b^{6, 166}_0 c in DIMACS: -9620 9621 -9622 -990 -9623 0 -9620 9621 -9622 -990 -9624 0 -9620 9621 -9622 -990 -9625 0 c 0+1 --> 1 c (-b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ -b^{6, 165}_0 ∧ p_990) -> (-b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ b^{6, 166}_0) c in CNF: c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ -p_990 ∨ -b^{6, 166}_2 c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ -p_990 ∨ -b^{6, 166}_1 c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ -p_990 ∨ b^{6, 166}_0 c in DIMACS: 9620 9621 9622 -990 -9623 0 9620 9621 9622 -990 -9624 0 9620 9621 9622 -990 9625 0 c 1+1 --> 2 c (-b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ b^{6, 165}_0 ∧ p_990) -> (-b^{6, 166}_2 ∧ b^{6, 166}_1 ∧ -b^{6, 166}_0) c in CNF: c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ -p_990 ∨ -b^{6, 166}_2 c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ -p_990 ∨ b^{6, 166}_1 c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ -p_990 ∨ -b^{6, 166}_0 c in DIMACS: 9620 9621 -9622 -990 -9623 0 9620 9621 -9622 -990 9624 0 9620 9621 -9622 -990 -9625 0 c 2+1 --> break c (-b^{6, 165}_2 ∧ b^{6, 165}_1 ∧ -b^{6, 165}_0 ∧ p_990) -> break c in CNF: c b^{6, 165}_2 ∨ -b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ -p_990 ∨ break c in DIMACS: 9620 -9621 9622 -990 1162 0 c 2-1 --> 1 c (-b^{6, 165}_2 ∧ b^{6, 165}_1 ∧ -b^{6, 165}_0 ∧ -p_990) -> (-b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ b^{6, 166}_0) c in CNF: c b^{6, 165}_2 ∨ -b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ p_990 ∨ -b^{6, 166}_2 c b^{6, 165}_2 ∨ -b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ p_990 ∨ -b^{6, 166}_1 c b^{6, 165}_2 ∨ -b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ p_990 ∨ b^{6, 166}_0 c in DIMACS: 9620 -9621 9622 990 -9623 0 9620 -9621 9622 990 -9624 0 9620 -9621 9622 990 9625 0 c 1-1 --> 0 c (-b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ b^{6, 165}_0 ∧ -p_990) -> (-b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ -b^{6, 166}_0) c in CNF: c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ p_990 ∨ -b^{6, 166}_2 c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ p_990 ∨ -b^{6, 166}_1 c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ p_990 ∨ -b^{6, 166}_0 c in DIMACS: 9620 9621 -9622 990 -9623 0 9620 9621 -9622 990 -9624 0 9620 9621 -9622 990 -9625 0 c 0-1 --> -1 c (-b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ -b^{6, 165}_0 ∧ -p_990) -> ( b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ b^{6, 166}_0) c in CNF: c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ p_990 ∨ b^{6, 166}_2 c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ p_990 ∨ -b^{6, 166}_1 c b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ p_990 ∨ b^{6, 166}_0 c in DIMACS: 9620 9621 9622 990 9623 0 9620 9621 9622 990 -9624 0 9620 9621 9622 990 9625 0 c -1-1 --> -2 c ( b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ b^{6, 165}_0 ∧ -p_990) -> ( b^{6, 166}_2 ∧ b^{6, 166}_1 ∧ -b^{6, 166}_0) c in CNF: c -b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ p_990 ∨ b^{6, 166}_2 c -b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ p_990 ∨ b^{6, 166}_1 c -b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ p_990 ∨ -b^{6, 166}_0 c in DIMACS: -9620 9621 -9622 990 9623 0 -9620 9621 -9622 990 9624 0 -9620 9621 -9622 990 -9625 0 c -2-1 --> break c ( b^{6, 165}_2 ∧ b^{6, 165}_1 ∧ -b^{6, 165}_0 ∧ -p_990) -> break c in CNF: c -b^{6, 165}_2 ∨ -b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ p_990 ∨ break c in DIMACS: -9620 -9621 9622 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 165}_2 ∧ -b^{6, 165}_1 ∧ -b^{6, 165}_0 ∧ true) c in CNF: c -b^{6, 165}_2 ∨ b^{6, 165}_1 ∨ b^{6, 165}_0 ∨ false c in DIMACS: -9620 9621 9622 0 c 3 does not represent an automaton state. c -(-b^{6, 165}_2 ∧ b^{6, 165}_1 ∧ b^{6, 165}_0 ∧ true) c in CNF: c b^{6, 165}_2 ∨ -b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ false c in DIMACS: 9620 -9621 -9622 0 c -3 does not represent an automaton state. c -( b^{6, 165}_2 ∧ b^{6, 165}_1 ∧ b^{6, 165}_0 ∧ true) c in CNF: c -b^{6, 165}_2 ∨ -b^{6, 165}_1 ∨ -b^{6, 165}_0 ∨ false c in DIMACS: -9620 -9621 -9622 0 c i = 166 c -2+1 --> -1 c ( b^{6, 166}_2 ∧ b^{6, 166}_1 ∧ -b^{6, 166}_0 ∧ p_996) -> ( b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ b^{6, 167}_0) c in CNF: c -b^{6, 166}_2 ∨ -b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ -p_996 ∨ b^{6, 167}_2 c -b^{6, 166}_2 ∨ -b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ -p_996 ∨ -b^{6, 167}_1 c -b^{6, 166}_2 ∨ -b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ -p_996 ∨ b^{6, 167}_0 c in DIMACS: -9623 -9624 9625 -996 9626 0 -9623 -9624 9625 -996 -9627 0 -9623 -9624 9625 -996 9628 0 c -1+1 --> 0 c ( b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ b^{6, 166}_0 ∧ p_996) -> (-b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ -b^{6, 167}_0) c in CNF: c -b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ -p_996 ∨ -b^{6, 167}_2 c -b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ -p_996 ∨ -b^{6, 167}_1 c -b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ -p_996 ∨ -b^{6, 167}_0 c in DIMACS: -9623 9624 -9625 -996 -9626 0 -9623 9624 -9625 -996 -9627 0 -9623 9624 -9625 -996 -9628 0 c 0+1 --> 1 c (-b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ -b^{6, 166}_0 ∧ p_996) -> (-b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ b^{6, 167}_0) c in CNF: c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ -p_996 ∨ -b^{6, 167}_2 c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ -p_996 ∨ -b^{6, 167}_1 c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ -p_996 ∨ b^{6, 167}_0 c in DIMACS: 9623 9624 9625 -996 -9626 0 9623 9624 9625 -996 -9627 0 9623 9624 9625 -996 9628 0 c 1+1 --> 2 c (-b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ b^{6, 166}_0 ∧ p_996) -> (-b^{6, 167}_2 ∧ b^{6, 167}_1 ∧ -b^{6, 167}_0) c in CNF: c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ -p_996 ∨ -b^{6, 167}_2 c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ -p_996 ∨ b^{6, 167}_1 c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ -p_996 ∨ -b^{6, 167}_0 c in DIMACS: 9623 9624 -9625 -996 -9626 0 9623 9624 -9625 -996 9627 0 9623 9624 -9625 -996 -9628 0 c 2+1 --> break c (-b^{6, 166}_2 ∧ b^{6, 166}_1 ∧ -b^{6, 166}_0 ∧ p_996) -> break c in CNF: c b^{6, 166}_2 ∨ -b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ -p_996 ∨ break c in DIMACS: 9623 -9624 9625 -996 1162 0 c 2-1 --> 1 c (-b^{6, 166}_2 ∧ b^{6, 166}_1 ∧ -b^{6, 166}_0 ∧ -p_996) -> (-b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ b^{6, 167}_0) c in CNF: c b^{6, 166}_2 ∨ -b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ p_996 ∨ -b^{6, 167}_2 c b^{6, 166}_2 ∨ -b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ p_996 ∨ -b^{6, 167}_1 c b^{6, 166}_2 ∨ -b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ p_996 ∨ b^{6, 167}_0 c in DIMACS: 9623 -9624 9625 996 -9626 0 9623 -9624 9625 996 -9627 0 9623 -9624 9625 996 9628 0 c 1-1 --> 0 c (-b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ b^{6, 166}_0 ∧ -p_996) -> (-b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ -b^{6, 167}_0) c in CNF: c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ p_996 ∨ -b^{6, 167}_2 c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ p_996 ∨ -b^{6, 167}_1 c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ p_996 ∨ -b^{6, 167}_0 c in DIMACS: 9623 9624 -9625 996 -9626 0 9623 9624 -9625 996 -9627 0 9623 9624 -9625 996 -9628 0 c 0-1 --> -1 c (-b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ -b^{6, 166}_0 ∧ -p_996) -> ( b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ b^{6, 167}_0) c in CNF: c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ p_996 ∨ b^{6, 167}_2 c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ p_996 ∨ -b^{6, 167}_1 c b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ p_996 ∨ b^{6, 167}_0 c in DIMACS: 9623 9624 9625 996 9626 0 9623 9624 9625 996 -9627 0 9623 9624 9625 996 9628 0 c -1-1 --> -2 c ( b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ b^{6, 166}_0 ∧ -p_996) -> ( b^{6, 167}_2 ∧ b^{6, 167}_1 ∧ -b^{6, 167}_0) c in CNF: c -b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ p_996 ∨ b^{6, 167}_2 c -b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ p_996 ∨ b^{6, 167}_1 c -b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ p_996 ∨ -b^{6, 167}_0 c in DIMACS: -9623 9624 -9625 996 9626 0 -9623 9624 -9625 996 9627 0 -9623 9624 -9625 996 -9628 0 c -2-1 --> break c ( b^{6, 166}_2 ∧ b^{6, 166}_1 ∧ -b^{6, 166}_0 ∧ -p_996) -> break c in CNF: c -b^{6, 166}_2 ∨ -b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ p_996 ∨ break c in DIMACS: -9623 -9624 9625 996 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 166}_2 ∧ -b^{6, 166}_1 ∧ -b^{6, 166}_0 ∧ true) c in CNF: c -b^{6, 166}_2 ∨ b^{6, 166}_1 ∨ b^{6, 166}_0 ∨ false c in DIMACS: -9623 9624 9625 0 c 3 does not represent an automaton state. c -(-b^{6, 166}_2 ∧ b^{6, 166}_1 ∧ b^{6, 166}_0 ∧ true) c in CNF: c b^{6, 166}_2 ∨ -b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ false c in DIMACS: 9623 -9624 -9625 0 c -3 does not represent an automaton state. c -( b^{6, 166}_2 ∧ b^{6, 166}_1 ∧ b^{6, 166}_0 ∧ true) c in CNF: c -b^{6, 166}_2 ∨ -b^{6, 166}_1 ∨ -b^{6, 166}_0 ∨ false c in DIMACS: -9623 -9624 -9625 0 c i = 167 c -2+1 --> -1 c ( b^{6, 167}_2 ∧ b^{6, 167}_1 ∧ -b^{6, 167}_0 ∧ p_1002) -> ( b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ b^{6, 168}_0) c in CNF: c -b^{6, 167}_2 ∨ -b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ -p_1002 ∨ b^{6, 168}_2 c -b^{6, 167}_2 ∨ -b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ -p_1002 ∨ -b^{6, 168}_1 c -b^{6, 167}_2 ∨ -b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ -p_1002 ∨ b^{6, 168}_0 c in DIMACS: -9626 -9627 9628 -1002 9629 0 -9626 -9627 9628 -1002 -9630 0 -9626 -9627 9628 -1002 9631 0 c -1+1 --> 0 c ( b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ b^{6, 167}_0 ∧ p_1002) -> (-b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ -b^{6, 168}_0) c in CNF: c -b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ -p_1002 ∨ -b^{6, 168}_2 c -b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ -p_1002 ∨ -b^{6, 168}_1 c -b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ -p_1002 ∨ -b^{6, 168}_0 c in DIMACS: -9626 9627 -9628 -1002 -9629 0 -9626 9627 -9628 -1002 -9630 0 -9626 9627 -9628 -1002 -9631 0 c 0+1 --> 1 c (-b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ -b^{6, 167}_0 ∧ p_1002) -> (-b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ b^{6, 168}_0) c in CNF: c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ -p_1002 ∨ -b^{6, 168}_2 c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ -p_1002 ∨ -b^{6, 168}_1 c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ -p_1002 ∨ b^{6, 168}_0 c in DIMACS: 9626 9627 9628 -1002 -9629 0 9626 9627 9628 -1002 -9630 0 9626 9627 9628 -1002 9631 0 c 1+1 --> 2 c (-b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ b^{6, 167}_0 ∧ p_1002) -> (-b^{6, 168}_2 ∧ b^{6, 168}_1 ∧ -b^{6, 168}_0) c in CNF: c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ -p_1002 ∨ -b^{6, 168}_2 c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ -p_1002 ∨ b^{6, 168}_1 c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ -p_1002 ∨ -b^{6, 168}_0 c in DIMACS: 9626 9627 -9628 -1002 -9629 0 9626 9627 -9628 -1002 9630 0 9626 9627 -9628 -1002 -9631 0 c 2+1 --> break c (-b^{6, 167}_2 ∧ b^{6, 167}_1 ∧ -b^{6, 167}_0 ∧ p_1002) -> break c in CNF: c b^{6, 167}_2 ∨ -b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ -p_1002 ∨ break c in DIMACS: 9626 -9627 9628 -1002 1162 0 c 2-1 --> 1 c (-b^{6, 167}_2 ∧ b^{6, 167}_1 ∧ -b^{6, 167}_0 ∧ -p_1002) -> (-b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ b^{6, 168}_0) c in CNF: c b^{6, 167}_2 ∨ -b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ p_1002 ∨ -b^{6, 168}_2 c b^{6, 167}_2 ∨ -b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ p_1002 ∨ -b^{6, 168}_1 c b^{6, 167}_2 ∨ -b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ p_1002 ∨ b^{6, 168}_0 c in DIMACS: 9626 -9627 9628 1002 -9629 0 9626 -9627 9628 1002 -9630 0 9626 -9627 9628 1002 9631 0 c 1-1 --> 0 c (-b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ b^{6, 167}_0 ∧ -p_1002) -> (-b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ -b^{6, 168}_0) c in CNF: c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ p_1002 ∨ -b^{6, 168}_2 c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ p_1002 ∨ -b^{6, 168}_1 c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ p_1002 ∨ -b^{6, 168}_0 c in DIMACS: 9626 9627 -9628 1002 -9629 0 9626 9627 -9628 1002 -9630 0 9626 9627 -9628 1002 -9631 0 c 0-1 --> -1 c (-b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ -b^{6, 167}_0 ∧ -p_1002) -> ( b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ b^{6, 168}_0) c in CNF: c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ p_1002 ∨ b^{6, 168}_2 c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ p_1002 ∨ -b^{6, 168}_1 c b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ p_1002 ∨ b^{6, 168}_0 c in DIMACS: 9626 9627 9628 1002 9629 0 9626 9627 9628 1002 -9630 0 9626 9627 9628 1002 9631 0 c -1-1 --> -2 c ( b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ b^{6, 167}_0 ∧ -p_1002) -> ( b^{6, 168}_2 ∧ b^{6, 168}_1 ∧ -b^{6, 168}_0) c in CNF: c -b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ p_1002 ∨ b^{6, 168}_2 c -b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ p_1002 ∨ b^{6, 168}_1 c -b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ p_1002 ∨ -b^{6, 168}_0 c in DIMACS: -9626 9627 -9628 1002 9629 0 -9626 9627 -9628 1002 9630 0 -9626 9627 -9628 1002 -9631 0 c -2-1 --> break c ( b^{6, 167}_2 ∧ b^{6, 167}_1 ∧ -b^{6, 167}_0 ∧ -p_1002) -> break c in CNF: c -b^{6, 167}_2 ∨ -b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ p_1002 ∨ break c in DIMACS: -9626 -9627 9628 1002 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 167}_2 ∧ -b^{6, 167}_1 ∧ -b^{6, 167}_0 ∧ true) c in CNF: c -b^{6, 167}_2 ∨ b^{6, 167}_1 ∨ b^{6, 167}_0 ∨ false c in DIMACS: -9626 9627 9628 0 c 3 does not represent an automaton state. c -(-b^{6, 167}_2 ∧ b^{6, 167}_1 ∧ b^{6, 167}_0 ∧ true) c in CNF: c b^{6, 167}_2 ∨ -b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ false c in DIMACS: 9626 -9627 -9628 0 c -3 does not represent an automaton state. c -( b^{6, 167}_2 ∧ b^{6, 167}_1 ∧ b^{6, 167}_0 ∧ true) c in CNF: c -b^{6, 167}_2 ∨ -b^{6, 167}_1 ∨ -b^{6, 167}_0 ∨ false c in DIMACS: -9626 -9627 -9628 0 c i = 168 c -2+1 --> -1 c ( b^{6, 168}_2 ∧ b^{6, 168}_1 ∧ -b^{6, 168}_0 ∧ p_1008) -> ( b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ b^{6, 169}_0) c in CNF: c -b^{6, 168}_2 ∨ -b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ -p_1008 ∨ b^{6, 169}_2 c -b^{6, 168}_2 ∨ -b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ -p_1008 ∨ -b^{6, 169}_1 c -b^{6, 168}_2 ∨ -b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ -p_1008 ∨ b^{6, 169}_0 c in DIMACS: -9629 -9630 9631 -1008 9632 0 -9629 -9630 9631 -1008 -9633 0 -9629 -9630 9631 -1008 9634 0 c -1+1 --> 0 c ( b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ b^{6, 168}_0 ∧ p_1008) -> (-b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ -b^{6, 169}_0) c in CNF: c -b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ -p_1008 ∨ -b^{6, 169}_2 c -b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ -p_1008 ∨ -b^{6, 169}_1 c -b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ -p_1008 ∨ -b^{6, 169}_0 c in DIMACS: -9629 9630 -9631 -1008 -9632 0 -9629 9630 -9631 -1008 -9633 0 -9629 9630 -9631 -1008 -9634 0 c 0+1 --> 1 c (-b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ -b^{6, 168}_0 ∧ p_1008) -> (-b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ b^{6, 169}_0) c in CNF: c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ -p_1008 ∨ -b^{6, 169}_2 c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ -p_1008 ∨ -b^{6, 169}_1 c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ -p_1008 ∨ b^{6, 169}_0 c in DIMACS: 9629 9630 9631 -1008 -9632 0 9629 9630 9631 -1008 -9633 0 9629 9630 9631 -1008 9634 0 c 1+1 --> 2 c (-b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ b^{6, 168}_0 ∧ p_1008) -> (-b^{6, 169}_2 ∧ b^{6, 169}_1 ∧ -b^{6, 169}_0) c in CNF: c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ -p_1008 ∨ -b^{6, 169}_2 c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ -p_1008 ∨ b^{6, 169}_1 c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ -p_1008 ∨ -b^{6, 169}_0 c in DIMACS: 9629 9630 -9631 -1008 -9632 0 9629 9630 -9631 -1008 9633 0 9629 9630 -9631 -1008 -9634 0 c 2+1 --> break c (-b^{6, 168}_2 ∧ b^{6, 168}_1 ∧ -b^{6, 168}_0 ∧ p_1008) -> break c in CNF: c b^{6, 168}_2 ∨ -b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ -p_1008 ∨ break c in DIMACS: 9629 -9630 9631 -1008 1162 0 c 2-1 --> 1 c (-b^{6, 168}_2 ∧ b^{6, 168}_1 ∧ -b^{6, 168}_0 ∧ -p_1008) -> (-b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ b^{6, 169}_0) c in CNF: c b^{6, 168}_2 ∨ -b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ p_1008 ∨ -b^{6, 169}_2 c b^{6, 168}_2 ∨ -b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ p_1008 ∨ -b^{6, 169}_1 c b^{6, 168}_2 ∨ -b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ p_1008 ∨ b^{6, 169}_0 c in DIMACS: 9629 -9630 9631 1008 -9632 0 9629 -9630 9631 1008 -9633 0 9629 -9630 9631 1008 9634 0 c 1-1 --> 0 c (-b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ b^{6, 168}_0 ∧ -p_1008) -> (-b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ -b^{6, 169}_0) c in CNF: c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ p_1008 ∨ -b^{6, 169}_2 c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ p_1008 ∨ -b^{6, 169}_1 c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ p_1008 ∨ -b^{6, 169}_0 c in DIMACS: 9629 9630 -9631 1008 -9632 0 9629 9630 -9631 1008 -9633 0 9629 9630 -9631 1008 -9634 0 c 0-1 --> -1 c (-b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ -b^{6, 168}_0 ∧ -p_1008) -> ( b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ b^{6, 169}_0) c in CNF: c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ p_1008 ∨ b^{6, 169}_2 c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ p_1008 ∨ -b^{6, 169}_1 c b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ p_1008 ∨ b^{6, 169}_0 c in DIMACS: 9629 9630 9631 1008 9632 0 9629 9630 9631 1008 -9633 0 9629 9630 9631 1008 9634 0 c -1-1 --> -2 c ( b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ b^{6, 168}_0 ∧ -p_1008) -> ( b^{6, 169}_2 ∧ b^{6, 169}_1 ∧ -b^{6, 169}_0) c in CNF: c -b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ p_1008 ∨ b^{6, 169}_2 c -b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ p_1008 ∨ b^{6, 169}_1 c -b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ p_1008 ∨ -b^{6, 169}_0 c in DIMACS: -9629 9630 -9631 1008 9632 0 -9629 9630 -9631 1008 9633 0 -9629 9630 -9631 1008 -9634 0 c -2-1 --> break c ( b^{6, 168}_2 ∧ b^{6, 168}_1 ∧ -b^{6, 168}_0 ∧ -p_1008) -> break c in CNF: c -b^{6, 168}_2 ∨ -b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ p_1008 ∨ break c in DIMACS: -9629 -9630 9631 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 168}_2 ∧ -b^{6, 168}_1 ∧ -b^{6, 168}_0 ∧ true) c in CNF: c -b^{6, 168}_2 ∨ b^{6, 168}_1 ∨ b^{6, 168}_0 ∨ false c in DIMACS: -9629 9630 9631 0 c 3 does not represent an automaton state. c -(-b^{6, 168}_2 ∧ b^{6, 168}_1 ∧ b^{6, 168}_0 ∧ true) c in CNF: c b^{6, 168}_2 ∨ -b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ false c in DIMACS: 9629 -9630 -9631 0 c -3 does not represent an automaton state. c -( b^{6, 168}_2 ∧ b^{6, 168}_1 ∧ b^{6, 168}_0 ∧ true) c in CNF: c -b^{6, 168}_2 ∨ -b^{6, 168}_1 ∨ -b^{6, 168}_0 ∨ false c in DIMACS: -9629 -9630 -9631 0 c i = 169 c -2+1 --> -1 c ( b^{6, 169}_2 ∧ b^{6, 169}_1 ∧ -b^{6, 169}_0 ∧ p_1014) -> ( b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ b^{6, 170}_0) c in CNF: c -b^{6, 169}_2 ∨ -b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ -p_1014 ∨ b^{6, 170}_2 c -b^{6, 169}_2 ∨ -b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ -p_1014 ∨ -b^{6, 170}_1 c -b^{6, 169}_2 ∨ -b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ -p_1014 ∨ b^{6, 170}_0 c in DIMACS: -9632 -9633 9634 -1014 9635 0 -9632 -9633 9634 -1014 -9636 0 -9632 -9633 9634 -1014 9637 0 c -1+1 --> 0 c ( b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ b^{6, 169}_0 ∧ p_1014) -> (-b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ -b^{6, 170}_0) c in CNF: c -b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ -p_1014 ∨ -b^{6, 170}_2 c -b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ -p_1014 ∨ -b^{6, 170}_1 c -b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ -p_1014 ∨ -b^{6, 170}_0 c in DIMACS: -9632 9633 -9634 -1014 -9635 0 -9632 9633 -9634 -1014 -9636 0 -9632 9633 -9634 -1014 -9637 0 c 0+1 --> 1 c (-b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ -b^{6, 169}_0 ∧ p_1014) -> (-b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ b^{6, 170}_0) c in CNF: c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ -p_1014 ∨ -b^{6, 170}_2 c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ -p_1014 ∨ -b^{6, 170}_1 c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ -p_1014 ∨ b^{6, 170}_0 c in DIMACS: 9632 9633 9634 -1014 -9635 0 9632 9633 9634 -1014 -9636 0 9632 9633 9634 -1014 9637 0 c 1+1 --> 2 c (-b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ b^{6, 169}_0 ∧ p_1014) -> (-b^{6, 170}_2 ∧ b^{6, 170}_1 ∧ -b^{6, 170}_0) c in CNF: c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ -p_1014 ∨ -b^{6, 170}_2 c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ -p_1014 ∨ b^{6, 170}_1 c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ -p_1014 ∨ -b^{6, 170}_0 c in DIMACS: 9632 9633 -9634 -1014 -9635 0 9632 9633 -9634 -1014 9636 0 9632 9633 -9634 -1014 -9637 0 c 2+1 --> break c (-b^{6, 169}_2 ∧ b^{6, 169}_1 ∧ -b^{6, 169}_0 ∧ p_1014) -> break c in CNF: c b^{6, 169}_2 ∨ -b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ -p_1014 ∨ break c in DIMACS: 9632 -9633 9634 -1014 1162 0 c 2-1 --> 1 c (-b^{6, 169}_2 ∧ b^{6, 169}_1 ∧ -b^{6, 169}_0 ∧ -p_1014) -> (-b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ b^{6, 170}_0) c in CNF: c b^{6, 169}_2 ∨ -b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ p_1014 ∨ -b^{6, 170}_2 c b^{6, 169}_2 ∨ -b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ p_1014 ∨ -b^{6, 170}_1 c b^{6, 169}_2 ∨ -b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ p_1014 ∨ b^{6, 170}_0 c in DIMACS: 9632 -9633 9634 1014 -9635 0 9632 -9633 9634 1014 -9636 0 9632 -9633 9634 1014 9637 0 c 1-1 --> 0 c (-b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ b^{6, 169}_0 ∧ -p_1014) -> (-b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ -b^{6, 170}_0) c in CNF: c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ p_1014 ∨ -b^{6, 170}_2 c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ p_1014 ∨ -b^{6, 170}_1 c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ p_1014 ∨ -b^{6, 170}_0 c in DIMACS: 9632 9633 -9634 1014 -9635 0 9632 9633 -9634 1014 -9636 0 9632 9633 -9634 1014 -9637 0 c 0-1 --> -1 c (-b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ -b^{6, 169}_0 ∧ -p_1014) -> ( b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ b^{6, 170}_0) c in CNF: c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ p_1014 ∨ b^{6, 170}_2 c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ p_1014 ∨ -b^{6, 170}_1 c b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ p_1014 ∨ b^{6, 170}_0 c in DIMACS: 9632 9633 9634 1014 9635 0 9632 9633 9634 1014 -9636 0 9632 9633 9634 1014 9637 0 c -1-1 --> -2 c ( b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ b^{6, 169}_0 ∧ -p_1014) -> ( b^{6, 170}_2 ∧ b^{6, 170}_1 ∧ -b^{6, 170}_0) c in CNF: c -b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ p_1014 ∨ b^{6, 170}_2 c -b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ p_1014 ∨ b^{6, 170}_1 c -b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ p_1014 ∨ -b^{6, 170}_0 c in DIMACS: -9632 9633 -9634 1014 9635 0 -9632 9633 -9634 1014 9636 0 -9632 9633 -9634 1014 -9637 0 c -2-1 --> break c ( b^{6, 169}_2 ∧ b^{6, 169}_1 ∧ -b^{6, 169}_0 ∧ -p_1014) -> break c in CNF: c -b^{6, 169}_2 ∨ -b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ p_1014 ∨ break c in DIMACS: -9632 -9633 9634 1014 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 169}_2 ∧ -b^{6, 169}_1 ∧ -b^{6, 169}_0 ∧ true) c in CNF: c -b^{6, 169}_2 ∨ b^{6, 169}_1 ∨ b^{6, 169}_0 ∨ false c in DIMACS: -9632 9633 9634 0 c 3 does not represent an automaton state. c -(-b^{6, 169}_2 ∧ b^{6, 169}_1 ∧ b^{6, 169}_0 ∧ true) c in CNF: c b^{6, 169}_2 ∨ -b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ false c in DIMACS: 9632 -9633 -9634 0 c -3 does not represent an automaton state. c -( b^{6, 169}_2 ∧ b^{6, 169}_1 ∧ b^{6, 169}_0 ∧ true) c in CNF: c -b^{6, 169}_2 ∨ -b^{6, 169}_1 ∨ -b^{6, 169}_0 ∨ false c in DIMACS: -9632 -9633 -9634 0 c i = 170 c -2+1 --> -1 c ( b^{6, 170}_2 ∧ b^{6, 170}_1 ∧ -b^{6, 170}_0 ∧ p_1020) -> ( b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ b^{6, 171}_0) c in CNF: c -b^{6, 170}_2 ∨ -b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ -p_1020 ∨ b^{6, 171}_2 c -b^{6, 170}_2 ∨ -b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ -p_1020 ∨ -b^{6, 171}_1 c -b^{6, 170}_2 ∨ -b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ -p_1020 ∨ b^{6, 171}_0 c in DIMACS: -9635 -9636 9637 -1020 9638 0 -9635 -9636 9637 -1020 -9639 0 -9635 -9636 9637 -1020 9640 0 c -1+1 --> 0 c ( b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ b^{6, 170}_0 ∧ p_1020) -> (-b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ -b^{6, 171}_0) c in CNF: c -b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ -p_1020 ∨ -b^{6, 171}_2 c -b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ -p_1020 ∨ -b^{6, 171}_1 c -b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ -p_1020 ∨ -b^{6, 171}_0 c in DIMACS: -9635 9636 -9637 -1020 -9638 0 -9635 9636 -9637 -1020 -9639 0 -9635 9636 -9637 -1020 -9640 0 c 0+1 --> 1 c (-b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ -b^{6, 170}_0 ∧ p_1020) -> (-b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ b^{6, 171}_0) c in CNF: c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ -p_1020 ∨ -b^{6, 171}_2 c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ -p_1020 ∨ -b^{6, 171}_1 c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ -p_1020 ∨ b^{6, 171}_0 c in DIMACS: 9635 9636 9637 -1020 -9638 0 9635 9636 9637 -1020 -9639 0 9635 9636 9637 -1020 9640 0 c 1+1 --> 2 c (-b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ b^{6, 170}_0 ∧ p_1020) -> (-b^{6, 171}_2 ∧ b^{6, 171}_1 ∧ -b^{6, 171}_0) c in CNF: c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ -p_1020 ∨ -b^{6, 171}_2 c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ -p_1020 ∨ b^{6, 171}_1 c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ -p_1020 ∨ -b^{6, 171}_0 c in DIMACS: 9635 9636 -9637 -1020 -9638 0 9635 9636 -9637 -1020 9639 0 9635 9636 -9637 -1020 -9640 0 c 2+1 --> break c (-b^{6, 170}_2 ∧ b^{6, 170}_1 ∧ -b^{6, 170}_0 ∧ p_1020) -> break c in CNF: c b^{6, 170}_2 ∨ -b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ -p_1020 ∨ break c in DIMACS: 9635 -9636 9637 -1020 1162 0 c 2-1 --> 1 c (-b^{6, 170}_2 ∧ b^{6, 170}_1 ∧ -b^{6, 170}_0 ∧ -p_1020) -> (-b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ b^{6, 171}_0) c in CNF: c b^{6, 170}_2 ∨ -b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ p_1020 ∨ -b^{6, 171}_2 c b^{6, 170}_2 ∨ -b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ p_1020 ∨ -b^{6, 171}_1 c b^{6, 170}_2 ∨ -b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ p_1020 ∨ b^{6, 171}_0 c in DIMACS: 9635 -9636 9637 1020 -9638 0 9635 -9636 9637 1020 -9639 0 9635 -9636 9637 1020 9640 0 c 1-1 --> 0 c (-b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ b^{6, 170}_0 ∧ -p_1020) -> (-b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ -b^{6, 171}_0) c in CNF: c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ p_1020 ∨ -b^{6, 171}_2 c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ p_1020 ∨ -b^{6, 171}_1 c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ p_1020 ∨ -b^{6, 171}_0 c in DIMACS: 9635 9636 -9637 1020 -9638 0 9635 9636 -9637 1020 -9639 0 9635 9636 -9637 1020 -9640 0 c 0-1 --> -1 c (-b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ -b^{6, 170}_0 ∧ -p_1020) -> ( b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ b^{6, 171}_0) c in CNF: c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ p_1020 ∨ b^{6, 171}_2 c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ p_1020 ∨ -b^{6, 171}_1 c b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ p_1020 ∨ b^{6, 171}_0 c in DIMACS: 9635 9636 9637 1020 9638 0 9635 9636 9637 1020 -9639 0 9635 9636 9637 1020 9640 0 c -1-1 --> -2 c ( b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ b^{6, 170}_0 ∧ -p_1020) -> ( b^{6, 171}_2 ∧ b^{6, 171}_1 ∧ -b^{6, 171}_0) c in CNF: c -b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ p_1020 ∨ b^{6, 171}_2 c -b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ p_1020 ∨ b^{6, 171}_1 c -b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ p_1020 ∨ -b^{6, 171}_0 c in DIMACS: -9635 9636 -9637 1020 9638 0 -9635 9636 -9637 1020 9639 0 -9635 9636 -9637 1020 -9640 0 c -2-1 --> break c ( b^{6, 170}_2 ∧ b^{6, 170}_1 ∧ -b^{6, 170}_0 ∧ -p_1020) -> break c in CNF: c -b^{6, 170}_2 ∨ -b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ p_1020 ∨ break c in DIMACS: -9635 -9636 9637 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 170}_2 ∧ -b^{6, 170}_1 ∧ -b^{6, 170}_0 ∧ true) c in CNF: c -b^{6, 170}_2 ∨ b^{6, 170}_1 ∨ b^{6, 170}_0 ∨ false c in DIMACS: -9635 9636 9637 0 c 3 does not represent an automaton state. c -(-b^{6, 170}_2 ∧ b^{6, 170}_1 ∧ b^{6, 170}_0 ∧ true) c in CNF: c b^{6, 170}_2 ∨ -b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ false c in DIMACS: 9635 -9636 -9637 0 c -3 does not represent an automaton state. c -( b^{6, 170}_2 ∧ b^{6, 170}_1 ∧ b^{6, 170}_0 ∧ true) c in CNF: c -b^{6, 170}_2 ∨ -b^{6, 170}_1 ∨ -b^{6, 170}_0 ∨ false c in DIMACS: -9635 -9636 -9637 0 c i = 171 c -2+1 --> -1 c ( b^{6, 171}_2 ∧ b^{6, 171}_1 ∧ -b^{6, 171}_0 ∧ p_1026) -> ( b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ b^{6, 172}_0) c in CNF: c -b^{6, 171}_2 ∨ -b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ -p_1026 ∨ b^{6, 172}_2 c -b^{6, 171}_2 ∨ -b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ -p_1026 ∨ -b^{6, 172}_1 c -b^{6, 171}_2 ∨ -b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ -p_1026 ∨ b^{6, 172}_0 c in DIMACS: -9638 -9639 9640 -1026 9641 0 -9638 -9639 9640 -1026 -9642 0 -9638 -9639 9640 -1026 9643 0 c -1+1 --> 0 c ( b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ b^{6, 171}_0 ∧ p_1026) -> (-b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ -b^{6, 172}_0) c in CNF: c -b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ -p_1026 ∨ -b^{6, 172}_2 c -b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ -p_1026 ∨ -b^{6, 172}_1 c -b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ -p_1026 ∨ -b^{6, 172}_0 c in DIMACS: -9638 9639 -9640 -1026 -9641 0 -9638 9639 -9640 -1026 -9642 0 -9638 9639 -9640 -1026 -9643 0 c 0+1 --> 1 c (-b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ -b^{6, 171}_0 ∧ p_1026) -> (-b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ b^{6, 172}_0) c in CNF: c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ -p_1026 ∨ -b^{6, 172}_2 c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ -p_1026 ∨ -b^{6, 172}_1 c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ -p_1026 ∨ b^{6, 172}_0 c in DIMACS: 9638 9639 9640 -1026 -9641 0 9638 9639 9640 -1026 -9642 0 9638 9639 9640 -1026 9643 0 c 1+1 --> 2 c (-b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ b^{6, 171}_0 ∧ p_1026) -> (-b^{6, 172}_2 ∧ b^{6, 172}_1 ∧ -b^{6, 172}_0) c in CNF: c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ -p_1026 ∨ -b^{6, 172}_2 c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ -p_1026 ∨ b^{6, 172}_1 c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ -p_1026 ∨ -b^{6, 172}_0 c in DIMACS: 9638 9639 -9640 -1026 -9641 0 9638 9639 -9640 -1026 9642 0 9638 9639 -9640 -1026 -9643 0 c 2+1 --> break c (-b^{6, 171}_2 ∧ b^{6, 171}_1 ∧ -b^{6, 171}_0 ∧ p_1026) -> break c in CNF: c b^{6, 171}_2 ∨ -b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ -p_1026 ∨ break c in DIMACS: 9638 -9639 9640 -1026 1162 0 c 2-1 --> 1 c (-b^{6, 171}_2 ∧ b^{6, 171}_1 ∧ -b^{6, 171}_0 ∧ -p_1026) -> (-b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ b^{6, 172}_0) c in CNF: c b^{6, 171}_2 ∨ -b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ p_1026 ∨ -b^{6, 172}_2 c b^{6, 171}_2 ∨ -b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ p_1026 ∨ -b^{6, 172}_1 c b^{6, 171}_2 ∨ -b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ p_1026 ∨ b^{6, 172}_0 c in DIMACS: 9638 -9639 9640 1026 -9641 0 9638 -9639 9640 1026 -9642 0 9638 -9639 9640 1026 9643 0 c 1-1 --> 0 c (-b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ b^{6, 171}_0 ∧ -p_1026) -> (-b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ -b^{6, 172}_0) c in CNF: c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ p_1026 ∨ -b^{6, 172}_2 c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ p_1026 ∨ -b^{6, 172}_1 c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ p_1026 ∨ -b^{6, 172}_0 c in DIMACS: 9638 9639 -9640 1026 -9641 0 9638 9639 -9640 1026 -9642 0 9638 9639 -9640 1026 -9643 0 c 0-1 --> -1 c (-b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ -b^{6, 171}_0 ∧ -p_1026) -> ( b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ b^{6, 172}_0) c in CNF: c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ p_1026 ∨ b^{6, 172}_2 c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ p_1026 ∨ -b^{6, 172}_1 c b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ p_1026 ∨ b^{6, 172}_0 c in DIMACS: 9638 9639 9640 1026 9641 0 9638 9639 9640 1026 -9642 0 9638 9639 9640 1026 9643 0 c -1-1 --> -2 c ( b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ b^{6, 171}_0 ∧ -p_1026) -> ( b^{6, 172}_2 ∧ b^{6, 172}_1 ∧ -b^{6, 172}_0) c in CNF: c -b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ p_1026 ∨ b^{6, 172}_2 c -b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ p_1026 ∨ b^{6, 172}_1 c -b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ p_1026 ∨ -b^{6, 172}_0 c in DIMACS: -9638 9639 -9640 1026 9641 0 -9638 9639 -9640 1026 9642 0 -9638 9639 -9640 1026 -9643 0 c -2-1 --> break c ( b^{6, 171}_2 ∧ b^{6, 171}_1 ∧ -b^{6, 171}_0 ∧ -p_1026) -> break c in CNF: c -b^{6, 171}_2 ∨ -b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ p_1026 ∨ break c in DIMACS: -9638 -9639 9640 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 171}_2 ∧ -b^{6, 171}_1 ∧ -b^{6, 171}_0 ∧ true) c in CNF: c -b^{6, 171}_2 ∨ b^{6, 171}_1 ∨ b^{6, 171}_0 ∨ false c in DIMACS: -9638 9639 9640 0 c 3 does not represent an automaton state. c -(-b^{6, 171}_2 ∧ b^{6, 171}_1 ∧ b^{6, 171}_0 ∧ true) c in CNF: c b^{6, 171}_2 ∨ -b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ false c in DIMACS: 9638 -9639 -9640 0 c -3 does not represent an automaton state. c -( b^{6, 171}_2 ∧ b^{6, 171}_1 ∧ b^{6, 171}_0 ∧ true) c in CNF: c -b^{6, 171}_2 ∨ -b^{6, 171}_1 ∨ -b^{6, 171}_0 ∨ false c in DIMACS: -9638 -9639 -9640 0 c i = 172 c -2+1 --> -1 c ( b^{6, 172}_2 ∧ b^{6, 172}_1 ∧ -b^{6, 172}_0 ∧ p_1032) -> ( b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ b^{6, 173}_0) c in CNF: c -b^{6, 172}_2 ∨ -b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ -p_1032 ∨ b^{6, 173}_2 c -b^{6, 172}_2 ∨ -b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ -p_1032 ∨ -b^{6, 173}_1 c -b^{6, 172}_2 ∨ -b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ -p_1032 ∨ b^{6, 173}_0 c in DIMACS: -9641 -9642 9643 -1032 9644 0 -9641 -9642 9643 -1032 -9645 0 -9641 -9642 9643 -1032 9646 0 c -1+1 --> 0 c ( b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ b^{6, 172}_0 ∧ p_1032) -> (-b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ -b^{6, 173}_0) c in CNF: c -b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ -p_1032 ∨ -b^{6, 173}_2 c -b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ -p_1032 ∨ -b^{6, 173}_1 c -b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ -p_1032 ∨ -b^{6, 173}_0 c in DIMACS: -9641 9642 -9643 -1032 -9644 0 -9641 9642 -9643 -1032 -9645 0 -9641 9642 -9643 -1032 -9646 0 c 0+1 --> 1 c (-b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ -b^{6, 172}_0 ∧ p_1032) -> (-b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ b^{6, 173}_0) c in CNF: c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ -p_1032 ∨ -b^{6, 173}_2 c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ -p_1032 ∨ -b^{6, 173}_1 c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ -p_1032 ∨ b^{6, 173}_0 c in DIMACS: 9641 9642 9643 -1032 -9644 0 9641 9642 9643 -1032 -9645 0 9641 9642 9643 -1032 9646 0 c 1+1 --> 2 c (-b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ b^{6, 172}_0 ∧ p_1032) -> (-b^{6, 173}_2 ∧ b^{6, 173}_1 ∧ -b^{6, 173}_0) c in CNF: c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ -p_1032 ∨ -b^{6, 173}_2 c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ -p_1032 ∨ b^{6, 173}_1 c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ -p_1032 ∨ -b^{6, 173}_0 c in DIMACS: 9641 9642 -9643 -1032 -9644 0 9641 9642 -9643 -1032 9645 0 9641 9642 -9643 -1032 -9646 0 c 2+1 --> break c (-b^{6, 172}_2 ∧ b^{6, 172}_1 ∧ -b^{6, 172}_0 ∧ p_1032) -> break c in CNF: c b^{6, 172}_2 ∨ -b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ -p_1032 ∨ break c in DIMACS: 9641 -9642 9643 -1032 1162 0 c 2-1 --> 1 c (-b^{6, 172}_2 ∧ b^{6, 172}_1 ∧ -b^{6, 172}_0 ∧ -p_1032) -> (-b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ b^{6, 173}_0) c in CNF: c b^{6, 172}_2 ∨ -b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ p_1032 ∨ -b^{6, 173}_2 c b^{6, 172}_2 ∨ -b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ p_1032 ∨ -b^{6, 173}_1 c b^{6, 172}_2 ∨ -b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ p_1032 ∨ b^{6, 173}_0 c in DIMACS: 9641 -9642 9643 1032 -9644 0 9641 -9642 9643 1032 -9645 0 9641 -9642 9643 1032 9646 0 c 1-1 --> 0 c (-b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ b^{6, 172}_0 ∧ -p_1032) -> (-b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ -b^{6, 173}_0) c in CNF: c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ p_1032 ∨ -b^{6, 173}_2 c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ p_1032 ∨ -b^{6, 173}_1 c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ p_1032 ∨ -b^{6, 173}_0 c in DIMACS: 9641 9642 -9643 1032 -9644 0 9641 9642 -9643 1032 -9645 0 9641 9642 -9643 1032 -9646 0 c 0-1 --> -1 c (-b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ -b^{6, 172}_0 ∧ -p_1032) -> ( b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ b^{6, 173}_0) c in CNF: c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ p_1032 ∨ b^{6, 173}_2 c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ p_1032 ∨ -b^{6, 173}_1 c b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ p_1032 ∨ b^{6, 173}_0 c in DIMACS: 9641 9642 9643 1032 9644 0 9641 9642 9643 1032 -9645 0 9641 9642 9643 1032 9646 0 c -1-1 --> -2 c ( b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ b^{6, 172}_0 ∧ -p_1032) -> ( b^{6, 173}_2 ∧ b^{6, 173}_1 ∧ -b^{6, 173}_0) c in CNF: c -b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ p_1032 ∨ b^{6, 173}_2 c -b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ p_1032 ∨ b^{6, 173}_1 c -b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ p_1032 ∨ -b^{6, 173}_0 c in DIMACS: -9641 9642 -9643 1032 9644 0 -9641 9642 -9643 1032 9645 0 -9641 9642 -9643 1032 -9646 0 c -2-1 --> break c ( b^{6, 172}_2 ∧ b^{6, 172}_1 ∧ -b^{6, 172}_0 ∧ -p_1032) -> break c in CNF: c -b^{6, 172}_2 ∨ -b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ p_1032 ∨ break c in DIMACS: -9641 -9642 9643 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 172}_2 ∧ -b^{6, 172}_1 ∧ -b^{6, 172}_0 ∧ true) c in CNF: c -b^{6, 172}_2 ∨ b^{6, 172}_1 ∨ b^{6, 172}_0 ∨ false c in DIMACS: -9641 9642 9643 0 c 3 does not represent an automaton state. c -(-b^{6, 172}_2 ∧ b^{6, 172}_1 ∧ b^{6, 172}_0 ∧ true) c in CNF: c b^{6, 172}_2 ∨ -b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ false c in DIMACS: 9641 -9642 -9643 0 c -3 does not represent an automaton state. c -( b^{6, 172}_2 ∧ b^{6, 172}_1 ∧ b^{6, 172}_0 ∧ true) c in CNF: c -b^{6, 172}_2 ∨ -b^{6, 172}_1 ∨ -b^{6, 172}_0 ∨ false c in DIMACS: -9641 -9642 -9643 0 c i = 173 c -2+1 --> -1 c ( b^{6, 173}_2 ∧ b^{6, 173}_1 ∧ -b^{6, 173}_0 ∧ p_1038) -> ( b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ b^{6, 174}_0) c in CNF: c -b^{6, 173}_2 ∨ -b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ -p_1038 ∨ b^{6, 174}_2 c -b^{6, 173}_2 ∨ -b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ -p_1038 ∨ -b^{6, 174}_1 c -b^{6, 173}_2 ∨ -b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ -p_1038 ∨ b^{6, 174}_0 c in DIMACS: -9644 -9645 9646 -1038 9647 0 -9644 -9645 9646 -1038 -9648 0 -9644 -9645 9646 -1038 9649 0 c -1+1 --> 0 c ( b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ b^{6, 173}_0 ∧ p_1038) -> (-b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ -b^{6, 174}_0) c in CNF: c -b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ -p_1038 ∨ -b^{6, 174}_2 c -b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ -p_1038 ∨ -b^{6, 174}_1 c -b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ -p_1038 ∨ -b^{6, 174}_0 c in DIMACS: -9644 9645 -9646 -1038 -9647 0 -9644 9645 -9646 -1038 -9648 0 -9644 9645 -9646 -1038 -9649 0 c 0+1 --> 1 c (-b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ -b^{6, 173}_0 ∧ p_1038) -> (-b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ b^{6, 174}_0) c in CNF: c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ -p_1038 ∨ -b^{6, 174}_2 c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ -p_1038 ∨ -b^{6, 174}_1 c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ -p_1038 ∨ b^{6, 174}_0 c in DIMACS: 9644 9645 9646 -1038 -9647 0 9644 9645 9646 -1038 -9648 0 9644 9645 9646 -1038 9649 0 c 1+1 --> 2 c (-b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ b^{6, 173}_0 ∧ p_1038) -> (-b^{6, 174}_2 ∧ b^{6, 174}_1 ∧ -b^{6, 174}_0) c in CNF: c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ -p_1038 ∨ -b^{6, 174}_2 c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ -p_1038 ∨ b^{6, 174}_1 c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ -p_1038 ∨ -b^{6, 174}_0 c in DIMACS: 9644 9645 -9646 -1038 -9647 0 9644 9645 -9646 -1038 9648 0 9644 9645 -9646 -1038 -9649 0 c 2+1 --> break c (-b^{6, 173}_2 ∧ b^{6, 173}_1 ∧ -b^{6, 173}_0 ∧ p_1038) -> break c in CNF: c b^{6, 173}_2 ∨ -b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ -p_1038 ∨ break c in DIMACS: 9644 -9645 9646 -1038 1162 0 c 2-1 --> 1 c (-b^{6, 173}_2 ∧ b^{6, 173}_1 ∧ -b^{6, 173}_0 ∧ -p_1038) -> (-b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ b^{6, 174}_0) c in CNF: c b^{6, 173}_2 ∨ -b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ p_1038 ∨ -b^{6, 174}_2 c b^{6, 173}_2 ∨ -b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ p_1038 ∨ -b^{6, 174}_1 c b^{6, 173}_2 ∨ -b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ p_1038 ∨ b^{6, 174}_0 c in DIMACS: 9644 -9645 9646 1038 -9647 0 9644 -9645 9646 1038 -9648 0 9644 -9645 9646 1038 9649 0 c 1-1 --> 0 c (-b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ b^{6, 173}_0 ∧ -p_1038) -> (-b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ -b^{6, 174}_0) c in CNF: c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ p_1038 ∨ -b^{6, 174}_2 c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ p_1038 ∨ -b^{6, 174}_1 c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ p_1038 ∨ -b^{6, 174}_0 c in DIMACS: 9644 9645 -9646 1038 -9647 0 9644 9645 -9646 1038 -9648 0 9644 9645 -9646 1038 -9649 0 c 0-1 --> -1 c (-b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ -b^{6, 173}_0 ∧ -p_1038) -> ( b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ b^{6, 174}_0) c in CNF: c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ p_1038 ∨ b^{6, 174}_2 c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ p_1038 ∨ -b^{6, 174}_1 c b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ p_1038 ∨ b^{6, 174}_0 c in DIMACS: 9644 9645 9646 1038 9647 0 9644 9645 9646 1038 -9648 0 9644 9645 9646 1038 9649 0 c -1-1 --> -2 c ( b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ b^{6, 173}_0 ∧ -p_1038) -> ( b^{6, 174}_2 ∧ b^{6, 174}_1 ∧ -b^{6, 174}_0) c in CNF: c -b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ p_1038 ∨ b^{6, 174}_2 c -b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ p_1038 ∨ b^{6, 174}_1 c -b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ p_1038 ∨ -b^{6, 174}_0 c in DIMACS: -9644 9645 -9646 1038 9647 0 -9644 9645 -9646 1038 9648 0 -9644 9645 -9646 1038 -9649 0 c -2-1 --> break c ( b^{6, 173}_2 ∧ b^{6, 173}_1 ∧ -b^{6, 173}_0 ∧ -p_1038) -> break c in CNF: c -b^{6, 173}_2 ∨ -b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ p_1038 ∨ break c in DIMACS: -9644 -9645 9646 1038 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 173}_2 ∧ -b^{6, 173}_1 ∧ -b^{6, 173}_0 ∧ true) c in CNF: c -b^{6, 173}_2 ∨ b^{6, 173}_1 ∨ b^{6, 173}_0 ∨ false c in DIMACS: -9644 9645 9646 0 c 3 does not represent an automaton state. c -(-b^{6, 173}_2 ∧ b^{6, 173}_1 ∧ b^{6, 173}_0 ∧ true) c in CNF: c b^{6, 173}_2 ∨ -b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ false c in DIMACS: 9644 -9645 -9646 0 c -3 does not represent an automaton state. c -( b^{6, 173}_2 ∧ b^{6, 173}_1 ∧ b^{6, 173}_0 ∧ true) c in CNF: c -b^{6, 173}_2 ∨ -b^{6, 173}_1 ∨ -b^{6, 173}_0 ∨ false c in DIMACS: -9644 -9645 -9646 0 c i = 174 c -2+1 --> -1 c ( b^{6, 174}_2 ∧ b^{6, 174}_1 ∧ -b^{6, 174}_0 ∧ p_1044) -> ( b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ b^{6, 175}_0) c in CNF: c -b^{6, 174}_2 ∨ -b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ -p_1044 ∨ b^{6, 175}_2 c -b^{6, 174}_2 ∨ -b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ -p_1044 ∨ -b^{6, 175}_1 c -b^{6, 174}_2 ∨ -b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ -p_1044 ∨ b^{6, 175}_0 c in DIMACS: -9647 -9648 9649 -1044 9650 0 -9647 -9648 9649 -1044 -9651 0 -9647 -9648 9649 -1044 9652 0 c -1+1 --> 0 c ( b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ b^{6, 174}_0 ∧ p_1044) -> (-b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ -b^{6, 175}_0) c in CNF: c -b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ -p_1044 ∨ -b^{6, 175}_2 c -b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ -p_1044 ∨ -b^{6, 175}_1 c -b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ -p_1044 ∨ -b^{6, 175}_0 c in DIMACS: -9647 9648 -9649 -1044 -9650 0 -9647 9648 -9649 -1044 -9651 0 -9647 9648 -9649 -1044 -9652 0 c 0+1 --> 1 c (-b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ -b^{6, 174}_0 ∧ p_1044) -> (-b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ b^{6, 175}_0) c in CNF: c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ -p_1044 ∨ -b^{6, 175}_2 c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ -p_1044 ∨ -b^{6, 175}_1 c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ -p_1044 ∨ b^{6, 175}_0 c in DIMACS: 9647 9648 9649 -1044 -9650 0 9647 9648 9649 -1044 -9651 0 9647 9648 9649 -1044 9652 0 c 1+1 --> 2 c (-b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ b^{6, 174}_0 ∧ p_1044) -> (-b^{6, 175}_2 ∧ b^{6, 175}_1 ∧ -b^{6, 175}_0) c in CNF: c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ -p_1044 ∨ -b^{6, 175}_2 c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ -p_1044 ∨ b^{6, 175}_1 c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ -p_1044 ∨ -b^{6, 175}_0 c in DIMACS: 9647 9648 -9649 -1044 -9650 0 9647 9648 -9649 -1044 9651 0 9647 9648 -9649 -1044 -9652 0 c 2+1 --> break c (-b^{6, 174}_2 ∧ b^{6, 174}_1 ∧ -b^{6, 174}_0 ∧ p_1044) -> break c in CNF: c b^{6, 174}_2 ∨ -b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ -p_1044 ∨ break c in DIMACS: 9647 -9648 9649 -1044 1162 0 c 2-1 --> 1 c (-b^{6, 174}_2 ∧ b^{6, 174}_1 ∧ -b^{6, 174}_0 ∧ -p_1044) -> (-b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ b^{6, 175}_0) c in CNF: c b^{6, 174}_2 ∨ -b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ p_1044 ∨ -b^{6, 175}_2 c b^{6, 174}_2 ∨ -b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ p_1044 ∨ -b^{6, 175}_1 c b^{6, 174}_2 ∨ -b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ p_1044 ∨ b^{6, 175}_0 c in DIMACS: 9647 -9648 9649 1044 -9650 0 9647 -9648 9649 1044 -9651 0 9647 -9648 9649 1044 9652 0 c 1-1 --> 0 c (-b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ b^{6, 174}_0 ∧ -p_1044) -> (-b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ -b^{6, 175}_0) c in CNF: c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ p_1044 ∨ -b^{6, 175}_2 c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ p_1044 ∨ -b^{6, 175}_1 c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ p_1044 ∨ -b^{6, 175}_0 c in DIMACS: 9647 9648 -9649 1044 -9650 0 9647 9648 -9649 1044 -9651 0 9647 9648 -9649 1044 -9652 0 c 0-1 --> -1 c (-b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ -b^{6, 174}_0 ∧ -p_1044) -> ( b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ b^{6, 175}_0) c in CNF: c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ p_1044 ∨ b^{6, 175}_2 c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ p_1044 ∨ -b^{6, 175}_1 c b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ p_1044 ∨ b^{6, 175}_0 c in DIMACS: 9647 9648 9649 1044 9650 0 9647 9648 9649 1044 -9651 0 9647 9648 9649 1044 9652 0 c -1-1 --> -2 c ( b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ b^{6, 174}_0 ∧ -p_1044) -> ( b^{6, 175}_2 ∧ b^{6, 175}_1 ∧ -b^{6, 175}_0) c in CNF: c -b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ p_1044 ∨ b^{6, 175}_2 c -b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ p_1044 ∨ b^{6, 175}_1 c -b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ p_1044 ∨ -b^{6, 175}_0 c in DIMACS: -9647 9648 -9649 1044 9650 0 -9647 9648 -9649 1044 9651 0 -9647 9648 -9649 1044 -9652 0 c -2-1 --> break c ( b^{6, 174}_2 ∧ b^{6, 174}_1 ∧ -b^{6, 174}_0 ∧ -p_1044) -> break c in CNF: c -b^{6, 174}_2 ∨ -b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ p_1044 ∨ break c in DIMACS: -9647 -9648 9649 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 174}_2 ∧ -b^{6, 174}_1 ∧ -b^{6, 174}_0 ∧ true) c in CNF: c -b^{6, 174}_2 ∨ b^{6, 174}_1 ∨ b^{6, 174}_0 ∨ false c in DIMACS: -9647 9648 9649 0 c 3 does not represent an automaton state. c -(-b^{6, 174}_2 ∧ b^{6, 174}_1 ∧ b^{6, 174}_0 ∧ true) c in CNF: c b^{6, 174}_2 ∨ -b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ false c in DIMACS: 9647 -9648 -9649 0 c -3 does not represent an automaton state. c -( b^{6, 174}_2 ∧ b^{6, 174}_1 ∧ b^{6, 174}_0 ∧ true) c in CNF: c -b^{6, 174}_2 ∨ -b^{6, 174}_1 ∨ -b^{6, 174}_0 ∨ false c in DIMACS: -9647 -9648 -9649 0 c i = 175 c -2+1 --> -1 c ( b^{6, 175}_2 ∧ b^{6, 175}_1 ∧ -b^{6, 175}_0 ∧ p_1050) -> ( b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ b^{6, 176}_0) c in CNF: c -b^{6, 175}_2 ∨ -b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ -p_1050 ∨ b^{6, 176}_2 c -b^{6, 175}_2 ∨ -b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ -p_1050 ∨ -b^{6, 176}_1 c -b^{6, 175}_2 ∨ -b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ -p_1050 ∨ b^{6, 176}_0 c in DIMACS: -9650 -9651 9652 -1050 9653 0 -9650 -9651 9652 -1050 -9654 0 -9650 -9651 9652 -1050 9655 0 c -1+1 --> 0 c ( b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ b^{6, 175}_0 ∧ p_1050) -> (-b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ -b^{6, 176}_0) c in CNF: c -b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ -p_1050 ∨ -b^{6, 176}_2 c -b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ -p_1050 ∨ -b^{6, 176}_1 c -b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ -p_1050 ∨ -b^{6, 176}_0 c in DIMACS: -9650 9651 -9652 -1050 -9653 0 -9650 9651 -9652 -1050 -9654 0 -9650 9651 -9652 -1050 -9655 0 c 0+1 --> 1 c (-b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ -b^{6, 175}_0 ∧ p_1050) -> (-b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ b^{6, 176}_0) c in CNF: c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ -p_1050 ∨ -b^{6, 176}_2 c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ -p_1050 ∨ -b^{6, 176}_1 c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ -p_1050 ∨ b^{6, 176}_0 c in DIMACS: 9650 9651 9652 -1050 -9653 0 9650 9651 9652 -1050 -9654 0 9650 9651 9652 -1050 9655 0 c 1+1 --> 2 c (-b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ b^{6, 175}_0 ∧ p_1050) -> (-b^{6, 176}_2 ∧ b^{6, 176}_1 ∧ -b^{6, 176}_0) c in CNF: c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ -p_1050 ∨ -b^{6, 176}_2 c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ -p_1050 ∨ b^{6, 176}_1 c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ -p_1050 ∨ -b^{6, 176}_0 c in DIMACS: 9650 9651 -9652 -1050 -9653 0 9650 9651 -9652 -1050 9654 0 9650 9651 -9652 -1050 -9655 0 c 2+1 --> break c (-b^{6, 175}_2 ∧ b^{6, 175}_1 ∧ -b^{6, 175}_0 ∧ p_1050) -> break c in CNF: c b^{6, 175}_2 ∨ -b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ -p_1050 ∨ break c in DIMACS: 9650 -9651 9652 -1050 1162 0 c 2-1 --> 1 c (-b^{6, 175}_2 ∧ b^{6, 175}_1 ∧ -b^{6, 175}_0 ∧ -p_1050) -> (-b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ b^{6, 176}_0) c in CNF: c b^{6, 175}_2 ∨ -b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ p_1050 ∨ -b^{6, 176}_2 c b^{6, 175}_2 ∨ -b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ p_1050 ∨ -b^{6, 176}_1 c b^{6, 175}_2 ∨ -b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ p_1050 ∨ b^{6, 176}_0 c in DIMACS: 9650 -9651 9652 1050 -9653 0 9650 -9651 9652 1050 -9654 0 9650 -9651 9652 1050 9655 0 c 1-1 --> 0 c (-b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ b^{6, 175}_0 ∧ -p_1050) -> (-b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ -b^{6, 176}_0) c in CNF: c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ p_1050 ∨ -b^{6, 176}_2 c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ p_1050 ∨ -b^{6, 176}_1 c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ p_1050 ∨ -b^{6, 176}_0 c in DIMACS: 9650 9651 -9652 1050 -9653 0 9650 9651 -9652 1050 -9654 0 9650 9651 -9652 1050 -9655 0 c 0-1 --> -1 c (-b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ -b^{6, 175}_0 ∧ -p_1050) -> ( b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ b^{6, 176}_0) c in CNF: c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ p_1050 ∨ b^{6, 176}_2 c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ p_1050 ∨ -b^{6, 176}_1 c b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ p_1050 ∨ b^{6, 176}_0 c in DIMACS: 9650 9651 9652 1050 9653 0 9650 9651 9652 1050 -9654 0 9650 9651 9652 1050 9655 0 c -1-1 --> -2 c ( b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ b^{6, 175}_0 ∧ -p_1050) -> ( b^{6, 176}_2 ∧ b^{6, 176}_1 ∧ -b^{6, 176}_0) c in CNF: c -b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ p_1050 ∨ b^{6, 176}_2 c -b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ p_1050 ∨ b^{6, 176}_1 c -b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ p_1050 ∨ -b^{6, 176}_0 c in DIMACS: -9650 9651 -9652 1050 9653 0 -9650 9651 -9652 1050 9654 0 -9650 9651 -9652 1050 -9655 0 c -2-1 --> break c ( b^{6, 175}_2 ∧ b^{6, 175}_1 ∧ -b^{6, 175}_0 ∧ -p_1050) -> break c in CNF: c -b^{6, 175}_2 ∨ -b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ p_1050 ∨ break c in DIMACS: -9650 -9651 9652 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 175}_2 ∧ -b^{6, 175}_1 ∧ -b^{6, 175}_0 ∧ true) c in CNF: c -b^{6, 175}_2 ∨ b^{6, 175}_1 ∨ b^{6, 175}_0 ∨ false c in DIMACS: -9650 9651 9652 0 c 3 does not represent an automaton state. c -(-b^{6, 175}_2 ∧ b^{6, 175}_1 ∧ b^{6, 175}_0 ∧ true) c in CNF: c b^{6, 175}_2 ∨ -b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ false c in DIMACS: 9650 -9651 -9652 0 c -3 does not represent an automaton state. c -( b^{6, 175}_2 ∧ b^{6, 175}_1 ∧ b^{6, 175}_0 ∧ true) c in CNF: c -b^{6, 175}_2 ∨ -b^{6, 175}_1 ∨ -b^{6, 175}_0 ∨ false c in DIMACS: -9650 -9651 -9652 0 c i = 176 c -2+1 --> -1 c ( b^{6, 176}_2 ∧ b^{6, 176}_1 ∧ -b^{6, 176}_0 ∧ p_1056) -> ( b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ b^{6, 177}_0) c in CNF: c -b^{6, 176}_2 ∨ -b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ -p_1056 ∨ b^{6, 177}_2 c -b^{6, 176}_2 ∨ -b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ -p_1056 ∨ -b^{6, 177}_1 c -b^{6, 176}_2 ∨ -b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ -p_1056 ∨ b^{6, 177}_0 c in DIMACS: -9653 -9654 9655 -1056 9656 0 -9653 -9654 9655 -1056 -9657 0 -9653 -9654 9655 -1056 9658 0 c -1+1 --> 0 c ( b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ b^{6, 176}_0 ∧ p_1056) -> (-b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ -b^{6, 177}_0) c in CNF: c -b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ -p_1056 ∨ -b^{6, 177}_2 c -b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ -p_1056 ∨ -b^{6, 177}_1 c -b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ -p_1056 ∨ -b^{6, 177}_0 c in DIMACS: -9653 9654 -9655 -1056 -9656 0 -9653 9654 -9655 -1056 -9657 0 -9653 9654 -9655 -1056 -9658 0 c 0+1 --> 1 c (-b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ -b^{6, 176}_0 ∧ p_1056) -> (-b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ b^{6, 177}_0) c in CNF: c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ -p_1056 ∨ -b^{6, 177}_2 c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ -p_1056 ∨ -b^{6, 177}_1 c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ -p_1056 ∨ b^{6, 177}_0 c in DIMACS: 9653 9654 9655 -1056 -9656 0 9653 9654 9655 -1056 -9657 0 9653 9654 9655 -1056 9658 0 c 1+1 --> 2 c (-b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ b^{6, 176}_0 ∧ p_1056) -> (-b^{6, 177}_2 ∧ b^{6, 177}_1 ∧ -b^{6, 177}_0) c in CNF: c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ -p_1056 ∨ -b^{6, 177}_2 c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ -p_1056 ∨ b^{6, 177}_1 c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ -p_1056 ∨ -b^{6, 177}_0 c in DIMACS: 9653 9654 -9655 -1056 -9656 0 9653 9654 -9655 -1056 9657 0 9653 9654 -9655 -1056 -9658 0 c 2+1 --> break c (-b^{6, 176}_2 ∧ b^{6, 176}_1 ∧ -b^{6, 176}_0 ∧ p_1056) -> break c in CNF: c b^{6, 176}_2 ∨ -b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ -p_1056 ∨ break c in DIMACS: 9653 -9654 9655 -1056 1162 0 c 2-1 --> 1 c (-b^{6, 176}_2 ∧ b^{6, 176}_1 ∧ -b^{6, 176}_0 ∧ -p_1056) -> (-b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ b^{6, 177}_0) c in CNF: c b^{6, 176}_2 ∨ -b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ p_1056 ∨ -b^{6, 177}_2 c b^{6, 176}_2 ∨ -b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ p_1056 ∨ -b^{6, 177}_1 c b^{6, 176}_2 ∨ -b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ p_1056 ∨ b^{6, 177}_0 c in DIMACS: 9653 -9654 9655 1056 -9656 0 9653 -9654 9655 1056 -9657 0 9653 -9654 9655 1056 9658 0 c 1-1 --> 0 c (-b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ b^{6, 176}_0 ∧ -p_1056) -> (-b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ -b^{6, 177}_0) c in CNF: c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ p_1056 ∨ -b^{6, 177}_2 c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ p_1056 ∨ -b^{6, 177}_1 c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ p_1056 ∨ -b^{6, 177}_0 c in DIMACS: 9653 9654 -9655 1056 -9656 0 9653 9654 -9655 1056 -9657 0 9653 9654 -9655 1056 -9658 0 c 0-1 --> -1 c (-b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ -b^{6, 176}_0 ∧ -p_1056) -> ( b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ b^{6, 177}_0) c in CNF: c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ p_1056 ∨ b^{6, 177}_2 c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ p_1056 ∨ -b^{6, 177}_1 c b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ p_1056 ∨ b^{6, 177}_0 c in DIMACS: 9653 9654 9655 1056 9656 0 9653 9654 9655 1056 -9657 0 9653 9654 9655 1056 9658 0 c -1-1 --> -2 c ( b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ b^{6, 176}_0 ∧ -p_1056) -> ( b^{6, 177}_2 ∧ b^{6, 177}_1 ∧ -b^{6, 177}_0) c in CNF: c -b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ p_1056 ∨ b^{6, 177}_2 c -b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ p_1056 ∨ b^{6, 177}_1 c -b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ p_1056 ∨ -b^{6, 177}_0 c in DIMACS: -9653 9654 -9655 1056 9656 0 -9653 9654 -9655 1056 9657 0 -9653 9654 -9655 1056 -9658 0 c -2-1 --> break c ( b^{6, 176}_2 ∧ b^{6, 176}_1 ∧ -b^{6, 176}_0 ∧ -p_1056) -> break c in CNF: c -b^{6, 176}_2 ∨ -b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ p_1056 ∨ break c in DIMACS: -9653 -9654 9655 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 176}_2 ∧ -b^{6, 176}_1 ∧ -b^{6, 176}_0 ∧ true) c in CNF: c -b^{6, 176}_2 ∨ b^{6, 176}_1 ∨ b^{6, 176}_0 ∨ false c in DIMACS: -9653 9654 9655 0 c 3 does not represent an automaton state. c -(-b^{6, 176}_2 ∧ b^{6, 176}_1 ∧ b^{6, 176}_0 ∧ true) c in CNF: c b^{6, 176}_2 ∨ -b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ false c in DIMACS: 9653 -9654 -9655 0 c -3 does not represent an automaton state. c -( b^{6, 176}_2 ∧ b^{6, 176}_1 ∧ b^{6, 176}_0 ∧ true) c in CNF: c -b^{6, 176}_2 ∨ -b^{6, 176}_1 ∨ -b^{6, 176}_0 ∨ false c in DIMACS: -9653 -9654 -9655 0 c i = 177 c -2+1 --> -1 c ( b^{6, 177}_2 ∧ b^{6, 177}_1 ∧ -b^{6, 177}_0 ∧ p_1062) -> ( b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ b^{6, 178}_0) c in CNF: c -b^{6, 177}_2 ∨ -b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ -p_1062 ∨ b^{6, 178}_2 c -b^{6, 177}_2 ∨ -b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ -p_1062 ∨ -b^{6, 178}_1 c -b^{6, 177}_2 ∨ -b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ -p_1062 ∨ b^{6, 178}_0 c in DIMACS: -9656 -9657 9658 -1062 9659 0 -9656 -9657 9658 -1062 -9660 0 -9656 -9657 9658 -1062 9661 0 c -1+1 --> 0 c ( b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ b^{6, 177}_0 ∧ p_1062) -> (-b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ -b^{6, 178}_0) c in CNF: c -b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ -p_1062 ∨ -b^{6, 178}_2 c -b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ -p_1062 ∨ -b^{6, 178}_1 c -b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ -p_1062 ∨ -b^{6, 178}_0 c in DIMACS: -9656 9657 -9658 -1062 -9659 0 -9656 9657 -9658 -1062 -9660 0 -9656 9657 -9658 -1062 -9661 0 c 0+1 --> 1 c (-b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ -b^{6, 177}_0 ∧ p_1062) -> (-b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ b^{6, 178}_0) c in CNF: c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ -p_1062 ∨ -b^{6, 178}_2 c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ -p_1062 ∨ -b^{6, 178}_1 c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ -p_1062 ∨ b^{6, 178}_0 c in DIMACS: 9656 9657 9658 -1062 -9659 0 9656 9657 9658 -1062 -9660 0 9656 9657 9658 -1062 9661 0 c 1+1 --> 2 c (-b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ b^{6, 177}_0 ∧ p_1062) -> (-b^{6, 178}_2 ∧ b^{6, 178}_1 ∧ -b^{6, 178}_0) c in CNF: c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ -p_1062 ∨ -b^{6, 178}_2 c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ -p_1062 ∨ b^{6, 178}_1 c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ -p_1062 ∨ -b^{6, 178}_0 c in DIMACS: 9656 9657 -9658 -1062 -9659 0 9656 9657 -9658 -1062 9660 0 9656 9657 -9658 -1062 -9661 0 c 2+1 --> break c (-b^{6, 177}_2 ∧ b^{6, 177}_1 ∧ -b^{6, 177}_0 ∧ p_1062) -> break c in CNF: c b^{6, 177}_2 ∨ -b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ -p_1062 ∨ break c in DIMACS: 9656 -9657 9658 -1062 1162 0 c 2-1 --> 1 c (-b^{6, 177}_2 ∧ b^{6, 177}_1 ∧ -b^{6, 177}_0 ∧ -p_1062) -> (-b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ b^{6, 178}_0) c in CNF: c b^{6, 177}_2 ∨ -b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ p_1062 ∨ -b^{6, 178}_2 c b^{6, 177}_2 ∨ -b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ p_1062 ∨ -b^{6, 178}_1 c b^{6, 177}_2 ∨ -b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ p_1062 ∨ b^{6, 178}_0 c in DIMACS: 9656 -9657 9658 1062 -9659 0 9656 -9657 9658 1062 -9660 0 9656 -9657 9658 1062 9661 0 c 1-1 --> 0 c (-b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ b^{6, 177}_0 ∧ -p_1062) -> (-b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ -b^{6, 178}_0) c in CNF: c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ p_1062 ∨ -b^{6, 178}_2 c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ p_1062 ∨ -b^{6, 178}_1 c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ p_1062 ∨ -b^{6, 178}_0 c in DIMACS: 9656 9657 -9658 1062 -9659 0 9656 9657 -9658 1062 -9660 0 9656 9657 -9658 1062 -9661 0 c 0-1 --> -1 c (-b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ -b^{6, 177}_0 ∧ -p_1062) -> ( b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ b^{6, 178}_0) c in CNF: c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ p_1062 ∨ b^{6, 178}_2 c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ p_1062 ∨ -b^{6, 178}_1 c b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ p_1062 ∨ b^{6, 178}_0 c in DIMACS: 9656 9657 9658 1062 9659 0 9656 9657 9658 1062 -9660 0 9656 9657 9658 1062 9661 0 c -1-1 --> -2 c ( b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ b^{6, 177}_0 ∧ -p_1062) -> ( b^{6, 178}_2 ∧ b^{6, 178}_1 ∧ -b^{6, 178}_0) c in CNF: c -b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ p_1062 ∨ b^{6, 178}_2 c -b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ p_1062 ∨ b^{6, 178}_1 c -b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ p_1062 ∨ -b^{6, 178}_0 c in DIMACS: -9656 9657 -9658 1062 9659 0 -9656 9657 -9658 1062 9660 0 -9656 9657 -9658 1062 -9661 0 c -2-1 --> break c ( b^{6, 177}_2 ∧ b^{6, 177}_1 ∧ -b^{6, 177}_0 ∧ -p_1062) -> break c in CNF: c -b^{6, 177}_2 ∨ -b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ p_1062 ∨ break c in DIMACS: -9656 -9657 9658 1062 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 177}_2 ∧ -b^{6, 177}_1 ∧ -b^{6, 177}_0 ∧ true) c in CNF: c -b^{6, 177}_2 ∨ b^{6, 177}_1 ∨ b^{6, 177}_0 ∨ false c in DIMACS: -9656 9657 9658 0 c 3 does not represent an automaton state. c -(-b^{6, 177}_2 ∧ b^{6, 177}_1 ∧ b^{6, 177}_0 ∧ true) c in CNF: c b^{6, 177}_2 ∨ -b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ false c in DIMACS: 9656 -9657 -9658 0 c -3 does not represent an automaton state. c -( b^{6, 177}_2 ∧ b^{6, 177}_1 ∧ b^{6, 177}_0 ∧ true) c in CNF: c -b^{6, 177}_2 ∨ -b^{6, 177}_1 ∨ -b^{6, 177}_0 ∨ false c in DIMACS: -9656 -9657 -9658 0 c i = 178 c -2+1 --> -1 c ( b^{6, 178}_2 ∧ b^{6, 178}_1 ∧ -b^{6, 178}_0 ∧ p_1068) -> ( b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ b^{6, 179}_0) c in CNF: c -b^{6, 178}_2 ∨ -b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ -p_1068 ∨ b^{6, 179}_2 c -b^{6, 178}_2 ∨ -b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ -p_1068 ∨ -b^{6, 179}_1 c -b^{6, 178}_2 ∨ -b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ -p_1068 ∨ b^{6, 179}_0 c in DIMACS: -9659 -9660 9661 -1068 9662 0 -9659 -9660 9661 -1068 -9663 0 -9659 -9660 9661 -1068 9664 0 c -1+1 --> 0 c ( b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ b^{6, 178}_0 ∧ p_1068) -> (-b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ -b^{6, 179}_0) c in CNF: c -b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ -p_1068 ∨ -b^{6, 179}_2 c -b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ -p_1068 ∨ -b^{6, 179}_1 c -b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ -p_1068 ∨ -b^{6, 179}_0 c in DIMACS: -9659 9660 -9661 -1068 -9662 0 -9659 9660 -9661 -1068 -9663 0 -9659 9660 -9661 -1068 -9664 0 c 0+1 --> 1 c (-b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ -b^{6, 178}_0 ∧ p_1068) -> (-b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ b^{6, 179}_0) c in CNF: c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ -p_1068 ∨ -b^{6, 179}_2 c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ -p_1068 ∨ -b^{6, 179}_1 c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ -p_1068 ∨ b^{6, 179}_0 c in DIMACS: 9659 9660 9661 -1068 -9662 0 9659 9660 9661 -1068 -9663 0 9659 9660 9661 -1068 9664 0 c 1+1 --> 2 c (-b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ b^{6, 178}_0 ∧ p_1068) -> (-b^{6, 179}_2 ∧ b^{6, 179}_1 ∧ -b^{6, 179}_0) c in CNF: c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ -p_1068 ∨ -b^{6, 179}_2 c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ -p_1068 ∨ b^{6, 179}_1 c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ -p_1068 ∨ -b^{6, 179}_0 c in DIMACS: 9659 9660 -9661 -1068 -9662 0 9659 9660 -9661 -1068 9663 0 9659 9660 -9661 -1068 -9664 0 c 2+1 --> break c (-b^{6, 178}_2 ∧ b^{6, 178}_1 ∧ -b^{6, 178}_0 ∧ p_1068) -> break c in CNF: c b^{6, 178}_2 ∨ -b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ -p_1068 ∨ break c in DIMACS: 9659 -9660 9661 -1068 1162 0 c 2-1 --> 1 c (-b^{6, 178}_2 ∧ b^{6, 178}_1 ∧ -b^{6, 178}_0 ∧ -p_1068) -> (-b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ b^{6, 179}_0) c in CNF: c b^{6, 178}_2 ∨ -b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ p_1068 ∨ -b^{6, 179}_2 c b^{6, 178}_2 ∨ -b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ p_1068 ∨ -b^{6, 179}_1 c b^{6, 178}_2 ∨ -b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ p_1068 ∨ b^{6, 179}_0 c in DIMACS: 9659 -9660 9661 1068 -9662 0 9659 -9660 9661 1068 -9663 0 9659 -9660 9661 1068 9664 0 c 1-1 --> 0 c (-b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ b^{6, 178}_0 ∧ -p_1068) -> (-b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ -b^{6, 179}_0) c in CNF: c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ p_1068 ∨ -b^{6, 179}_2 c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ p_1068 ∨ -b^{6, 179}_1 c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ p_1068 ∨ -b^{6, 179}_0 c in DIMACS: 9659 9660 -9661 1068 -9662 0 9659 9660 -9661 1068 -9663 0 9659 9660 -9661 1068 -9664 0 c 0-1 --> -1 c (-b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ -b^{6, 178}_0 ∧ -p_1068) -> ( b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ b^{6, 179}_0) c in CNF: c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ p_1068 ∨ b^{6, 179}_2 c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ p_1068 ∨ -b^{6, 179}_1 c b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ p_1068 ∨ b^{6, 179}_0 c in DIMACS: 9659 9660 9661 1068 9662 0 9659 9660 9661 1068 -9663 0 9659 9660 9661 1068 9664 0 c -1-1 --> -2 c ( b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ b^{6, 178}_0 ∧ -p_1068) -> ( b^{6, 179}_2 ∧ b^{6, 179}_1 ∧ -b^{6, 179}_0) c in CNF: c -b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ p_1068 ∨ b^{6, 179}_2 c -b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ p_1068 ∨ b^{6, 179}_1 c -b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ p_1068 ∨ -b^{6, 179}_0 c in DIMACS: -9659 9660 -9661 1068 9662 0 -9659 9660 -9661 1068 9663 0 -9659 9660 -9661 1068 -9664 0 c -2-1 --> break c ( b^{6, 178}_2 ∧ b^{6, 178}_1 ∧ -b^{6, 178}_0 ∧ -p_1068) -> break c in CNF: c -b^{6, 178}_2 ∨ -b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ p_1068 ∨ break c in DIMACS: -9659 -9660 9661 1068 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 178}_2 ∧ -b^{6, 178}_1 ∧ -b^{6, 178}_0 ∧ true) c in CNF: c -b^{6, 178}_2 ∨ b^{6, 178}_1 ∨ b^{6, 178}_0 ∨ false c in DIMACS: -9659 9660 9661 0 c 3 does not represent an automaton state. c -(-b^{6, 178}_2 ∧ b^{6, 178}_1 ∧ b^{6, 178}_0 ∧ true) c in CNF: c b^{6, 178}_2 ∨ -b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ false c in DIMACS: 9659 -9660 -9661 0 c -3 does not represent an automaton state. c -( b^{6, 178}_2 ∧ b^{6, 178}_1 ∧ b^{6, 178}_0 ∧ true) c in CNF: c -b^{6, 178}_2 ∨ -b^{6, 178}_1 ∨ -b^{6, 178}_0 ∨ false c in DIMACS: -9659 -9660 -9661 0 c i = 179 c -2+1 --> -1 c ( b^{6, 179}_2 ∧ b^{6, 179}_1 ∧ -b^{6, 179}_0 ∧ p_1074) -> ( b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ b^{6, 180}_0) c in CNF: c -b^{6, 179}_2 ∨ -b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ -p_1074 ∨ b^{6, 180}_2 c -b^{6, 179}_2 ∨ -b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ -p_1074 ∨ -b^{6, 180}_1 c -b^{6, 179}_2 ∨ -b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ -p_1074 ∨ b^{6, 180}_0 c in DIMACS: -9662 -9663 9664 -1074 9665 0 -9662 -9663 9664 -1074 -9666 0 -9662 -9663 9664 -1074 9667 0 c -1+1 --> 0 c ( b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ b^{6, 179}_0 ∧ p_1074) -> (-b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ -b^{6, 180}_0) c in CNF: c -b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ -p_1074 ∨ -b^{6, 180}_2 c -b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ -p_1074 ∨ -b^{6, 180}_1 c -b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ -p_1074 ∨ -b^{6, 180}_0 c in DIMACS: -9662 9663 -9664 -1074 -9665 0 -9662 9663 -9664 -1074 -9666 0 -9662 9663 -9664 -1074 -9667 0 c 0+1 --> 1 c (-b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ -b^{6, 179}_0 ∧ p_1074) -> (-b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ b^{6, 180}_0) c in CNF: c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ -p_1074 ∨ -b^{6, 180}_2 c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ -p_1074 ∨ -b^{6, 180}_1 c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ -p_1074 ∨ b^{6, 180}_0 c in DIMACS: 9662 9663 9664 -1074 -9665 0 9662 9663 9664 -1074 -9666 0 9662 9663 9664 -1074 9667 0 c 1+1 --> 2 c (-b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ b^{6, 179}_0 ∧ p_1074) -> (-b^{6, 180}_2 ∧ b^{6, 180}_1 ∧ -b^{6, 180}_0) c in CNF: c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ -p_1074 ∨ -b^{6, 180}_2 c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ -p_1074 ∨ b^{6, 180}_1 c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ -p_1074 ∨ -b^{6, 180}_0 c in DIMACS: 9662 9663 -9664 -1074 -9665 0 9662 9663 -9664 -1074 9666 0 9662 9663 -9664 -1074 -9667 0 c 2+1 --> break c (-b^{6, 179}_2 ∧ b^{6, 179}_1 ∧ -b^{6, 179}_0 ∧ p_1074) -> break c in CNF: c b^{6, 179}_2 ∨ -b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ -p_1074 ∨ break c in DIMACS: 9662 -9663 9664 -1074 1162 0 c 2-1 --> 1 c (-b^{6, 179}_2 ∧ b^{6, 179}_1 ∧ -b^{6, 179}_0 ∧ -p_1074) -> (-b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ b^{6, 180}_0) c in CNF: c b^{6, 179}_2 ∨ -b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ p_1074 ∨ -b^{6, 180}_2 c b^{6, 179}_2 ∨ -b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ p_1074 ∨ -b^{6, 180}_1 c b^{6, 179}_2 ∨ -b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ p_1074 ∨ b^{6, 180}_0 c in DIMACS: 9662 -9663 9664 1074 -9665 0 9662 -9663 9664 1074 -9666 0 9662 -9663 9664 1074 9667 0 c 1-1 --> 0 c (-b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ b^{6, 179}_0 ∧ -p_1074) -> (-b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ -b^{6, 180}_0) c in CNF: c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ p_1074 ∨ -b^{6, 180}_2 c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ p_1074 ∨ -b^{6, 180}_1 c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ p_1074 ∨ -b^{6, 180}_0 c in DIMACS: 9662 9663 -9664 1074 -9665 0 9662 9663 -9664 1074 -9666 0 9662 9663 -9664 1074 -9667 0 c 0-1 --> -1 c (-b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ -b^{6, 179}_0 ∧ -p_1074) -> ( b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ b^{6, 180}_0) c in CNF: c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ p_1074 ∨ b^{6, 180}_2 c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ p_1074 ∨ -b^{6, 180}_1 c b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ p_1074 ∨ b^{6, 180}_0 c in DIMACS: 9662 9663 9664 1074 9665 0 9662 9663 9664 1074 -9666 0 9662 9663 9664 1074 9667 0 c -1-1 --> -2 c ( b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ b^{6, 179}_0 ∧ -p_1074) -> ( b^{6, 180}_2 ∧ b^{6, 180}_1 ∧ -b^{6, 180}_0) c in CNF: c -b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ p_1074 ∨ b^{6, 180}_2 c -b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ p_1074 ∨ b^{6, 180}_1 c -b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ p_1074 ∨ -b^{6, 180}_0 c in DIMACS: -9662 9663 -9664 1074 9665 0 -9662 9663 -9664 1074 9666 0 -9662 9663 -9664 1074 -9667 0 c -2-1 --> break c ( b^{6, 179}_2 ∧ b^{6, 179}_1 ∧ -b^{6, 179}_0 ∧ -p_1074) -> break c in CNF: c -b^{6, 179}_2 ∨ -b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ p_1074 ∨ break c in DIMACS: -9662 -9663 9664 1074 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 179}_2 ∧ -b^{6, 179}_1 ∧ -b^{6, 179}_0 ∧ true) c in CNF: c -b^{6, 179}_2 ∨ b^{6, 179}_1 ∨ b^{6, 179}_0 ∨ false c in DIMACS: -9662 9663 9664 0 c 3 does not represent an automaton state. c -(-b^{6, 179}_2 ∧ b^{6, 179}_1 ∧ b^{6, 179}_0 ∧ true) c in CNF: c b^{6, 179}_2 ∨ -b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ false c in DIMACS: 9662 -9663 -9664 0 c -3 does not represent an automaton state. c -( b^{6, 179}_2 ∧ b^{6, 179}_1 ∧ b^{6, 179}_0 ∧ true) c in CNF: c -b^{6, 179}_2 ∨ -b^{6, 179}_1 ∨ -b^{6, 179}_0 ∨ false c in DIMACS: -9662 -9663 -9664 0 c i = 180 c -2+1 --> -1 c ( b^{6, 180}_2 ∧ b^{6, 180}_1 ∧ -b^{6, 180}_0 ∧ p_1080) -> ( b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ b^{6, 181}_0) c in CNF: c -b^{6, 180}_2 ∨ -b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ -p_1080 ∨ b^{6, 181}_2 c -b^{6, 180}_2 ∨ -b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ -p_1080 ∨ -b^{6, 181}_1 c -b^{6, 180}_2 ∨ -b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ -p_1080 ∨ b^{6, 181}_0 c in DIMACS: -9665 -9666 9667 -1080 9668 0 -9665 -9666 9667 -1080 -9669 0 -9665 -9666 9667 -1080 9670 0 c -1+1 --> 0 c ( b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ b^{6, 180}_0 ∧ p_1080) -> (-b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ -b^{6, 181}_0) c in CNF: c -b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ -p_1080 ∨ -b^{6, 181}_2 c -b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ -p_1080 ∨ -b^{6, 181}_1 c -b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ -p_1080 ∨ -b^{6, 181}_0 c in DIMACS: -9665 9666 -9667 -1080 -9668 0 -9665 9666 -9667 -1080 -9669 0 -9665 9666 -9667 -1080 -9670 0 c 0+1 --> 1 c (-b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ -b^{6, 180}_0 ∧ p_1080) -> (-b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ b^{6, 181}_0) c in CNF: c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ -p_1080 ∨ -b^{6, 181}_2 c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ -p_1080 ∨ -b^{6, 181}_1 c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ -p_1080 ∨ b^{6, 181}_0 c in DIMACS: 9665 9666 9667 -1080 -9668 0 9665 9666 9667 -1080 -9669 0 9665 9666 9667 -1080 9670 0 c 1+1 --> 2 c (-b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ b^{6, 180}_0 ∧ p_1080) -> (-b^{6, 181}_2 ∧ b^{6, 181}_1 ∧ -b^{6, 181}_0) c in CNF: c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ -p_1080 ∨ -b^{6, 181}_2 c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ -p_1080 ∨ b^{6, 181}_1 c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ -p_1080 ∨ -b^{6, 181}_0 c in DIMACS: 9665 9666 -9667 -1080 -9668 0 9665 9666 -9667 -1080 9669 0 9665 9666 -9667 -1080 -9670 0 c 2+1 --> break c (-b^{6, 180}_2 ∧ b^{6, 180}_1 ∧ -b^{6, 180}_0 ∧ p_1080) -> break c in CNF: c b^{6, 180}_2 ∨ -b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ -p_1080 ∨ break c in DIMACS: 9665 -9666 9667 -1080 1162 0 c 2-1 --> 1 c (-b^{6, 180}_2 ∧ b^{6, 180}_1 ∧ -b^{6, 180}_0 ∧ -p_1080) -> (-b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ b^{6, 181}_0) c in CNF: c b^{6, 180}_2 ∨ -b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ p_1080 ∨ -b^{6, 181}_2 c b^{6, 180}_2 ∨ -b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ p_1080 ∨ -b^{6, 181}_1 c b^{6, 180}_2 ∨ -b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ p_1080 ∨ b^{6, 181}_0 c in DIMACS: 9665 -9666 9667 1080 -9668 0 9665 -9666 9667 1080 -9669 0 9665 -9666 9667 1080 9670 0 c 1-1 --> 0 c (-b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ b^{6, 180}_0 ∧ -p_1080) -> (-b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ -b^{6, 181}_0) c in CNF: c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ p_1080 ∨ -b^{6, 181}_2 c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ p_1080 ∨ -b^{6, 181}_1 c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ p_1080 ∨ -b^{6, 181}_0 c in DIMACS: 9665 9666 -9667 1080 -9668 0 9665 9666 -9667 1080 -9669 0 9665 9666 -9667 1080 -9670 0 c 0-1 --> -1 c (-b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ -b^{6, 180}_0 ∧ -p_1080) -> ( b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ b^{6, 181}_0) c in CNF: c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ p_1080 ∨ b^{6, 181}_2 c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ p_1080 ∨ -b^{6, 181}_1 c b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ p_1080 ∨ b^{6, 181}_0 c in DIMACS: 9665 9666 9667 1080 9668 0 9665 9666 9667 1080 -9669 0 9665 9666 9667 1080 9670 0 c -1-1 --> -2 c ( b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ b^{6, 180}_0 ∧ -p_1080) -> ( b^{6, 181}_2 ∧ b^{6, 181}_1 ∧ -b^{6, 181}_0) c in CNF: c -b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ p_1080 ∨ b^{6, 181}_2 c -b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ p_1080 ∨ b^{6, 181}_1 c -b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ p_1080 ∨ -b^{6, 181}_0 c in DIMACS: -9665 9666 -9667 1080 9668 0 -9665 9666 -9667 1080 9669 0 -9665 9666 -9667 1080 -9670 0 c -2-1 --> break c ( b^{6, 180}_2 ∧ b^{6, 180}_1 ∧ -b^{6, 180}_0 ∧ -p_1080) -> break c in CNF: c -b^{6, 180}_2 ∨ -b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ p_1080 ∨ break c in DIMACS: -9665 -9666 9667 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 180}_2 ∧ -b^{6, 180}_1 ∧ -b^{6, 180}_0 ∧ true) c in CNF: c -b^{6, 180}_2 ∨ b^{6, 180}_1 ∨ b^{6, 180}_0 ∨ false c in DIMACS: -9665 9666 9667 0 c 3 does not represent an automaton state. c -(-b^{6, 180}_2 ∧ b^{6, 180}_1 ∧ b^{6, 180}_0 ∧ true) c in CNF: c b^{6, 180}_2 ∨ -b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ false c in DIMACS: 9665 -9666 -9667 0 c -3 does not represent an automaton state. c -( b^{6, 180}_2 ∧ b^{6, 180}_1 ∧ b^{6, 180}_0 ∧ true) c in CNF: c -b^{6, 180}_2 ∨ -b^{6, 180}_1 ∨ -b^{6, 180}_0 ∨ false c in DIMACS: -9665 -9666 -9667 0 c i = 181 c -2+1 --> -1 c ( b^{6, 181}_2 ∧ b^{6, 181}_1 ∧ -b^{6, 181}_0 ∧ p_1086) -> ( b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ b^{6, 182}_0) c in CNF: c -b^{6, 181}_2 ∨ -b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ -p_1086 ∨ b^{6, 182}_2 c -b^{6, 181}_2 ∨ -b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ -p_1086 ∨ -b^{6, 182}_1 c -b^{6, 181}_2 ∨ -b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ -p_1086 ∨ b^{6, 182}_0 c in DIMACS: -9668 -9669 9670 -1086 9671 0 -9668 -9669 9670 -1086 -9672 0 -9668 -9669 9670 -1086 9673 0 c -1+1 --> 0 c ( b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ b^{6, 181}_0 ∧ p_1086) -> (-b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ -b^{6, 182}_0) c in CNF: c -b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ -p_1086 ∨ -b^{6, 182}_2 c -b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ -p_1086 ∨ -b^{6, 182}_1 c -b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ -p_1086 ∨ -b^{6, 182}_0 c in DIMACS: -9668 9669 -9670 -1086 -9671 0 -9668 9669 -9670 -1086 -9672 0 -9668 9669 -9670 -1086 -9673 0 c 0+1 --> 1 c (-b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ -b^{6, 181}_0 ∧ p_1086) -> (-b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ b^{6, 182}_0) c in CNF: c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ -p_1086 ∨ -b^{6, 182}_2 c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ -p_1086 ∨ -b^{6, 182}_1 c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ -p_1086 ∨ b^{6, 182}_0 c in DIMACS: 9668 9669 9670 -1086 -9671 0 9668 9669 9670 -1086 -9672 0 9668 9669 9670 -1086 9673 0 c 1+1 --> 2 c (-b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ b^{6, 181}_0 ∧ p_1086) -> (-b^{6, 182}_2 ∧ b^{6, 182}_1 ∧ -b^{6, 182}_0) c in CNF: c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ -p_1086 ∨ -b^{6, 182}_2 c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ -p_1086 ∨ b^{6, 182}_1 c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ -p_1086 ∨ -b^{6, 182}_0 c in DIMACS: 9668 9669 -9670 -1086 -9671 0 9668 9669 -9670 -1086 9672 0 9668 9669 -9670 -1086 -9673 0 c 2+1 --> break c (-b^{6, 181}_2 ∧ b^{6, 181}_1 ∧ -b^{6, 181}_0 ∧ p_1086) -> break c in CNF: c b^{6, 181}_2 ∨ -b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ -p_1086 ∨ break c in DIMACS: 9668 -9669 9670 -1086 1162 0 c 2-1 --> 1 c (-b^{6, 181}_2 ∧ b^{6, 181}_1 ∧ -b^{6, 181}_0 ∧ -p_1086) -> (-b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ b^{6, 182}_0) c in CNF: c b^{6, 181}_2 ∨ -b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ p_1086 ∨ -b^{6, 182}_2 c b^{6, 181}_2 ∨ -b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ p_1086 ∨ -b^{6, 182}_1 c b^{6, 181}_2 ∨ -b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ p_1086 ∨ b^{6, 182}_0 c in DIMACS: 9668 -9669 9670 1086 -9671 0 9668 -9669 9670 1086 -9672 0 9668 -9669 9670 1086 9673 0 c 1-1 --> 0 c (-b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ b^{6, 181}_0 ∧ -p_1086) -> (-b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ -b^{6, 182}_0) c in CNF: c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ p_1086 ∨ -b^{6, 182}_2 c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ p_1086 ∨ -b^{6, 182}_1 c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ p_1086 ∨ -b^{6, 182}_0 c in DIMACS: 9668 9669 -9670 1086 -9671 0 9668 9669 -9670 1086 -9672 0 9668 9669 -9670 1086 -9673 0 c 0-1 --> -1 c (-b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ -b^{6, 181}_0 ∧ -p_1086) -> ( b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ b^{6, 182}_0) c in CNF: c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ p_1086 ∨ b^{6, 182}_2 c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ p_1086 ∨ -b^{6, 182}_1 c b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ p_1086 ∨ b^{6, 182}_0 c in DIMACS: 9668 9669 9670 1086 9671 0 9668 9669 9670 1086 -9672 0 9668 9669 9670 1086 9673 0 c -1-1 --> -2 c ( b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ b^{6, 181}_0 ∧ -p_1086) -> ( b^{6, 182}_2 ∧ b^{6, 182}_1 ∧ -b^{6, 182}_0) c in CNF: c -b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ p_1086 ∨ b^{6, 182}_2 c -b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ p_1086 ∨ b^{6, 182}_1 c -b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ p_1086 ∨ -b^{6, 182}_0 c in DIMACS: -9668 9669 -9670 1086 9671 0 -9668 9669 -9670 1086 9672 0 -9668 9669 -9670 1086 -9673 0 c -2-1 --> break c ( b^{6, 181}_2 ∧ b^{6, 181}_1 ∧ -b^{6, 181}_0 ∧ -p_1086) -> break c in CNF: c -b^{6, 181}_2 ∨ -b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ p_1086 ∨ break c in DIMACS: -9668 -9669 9670 1086 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 181}_2 ∧ -b^{6, 181}_1 ∧ -b^{6, 181}_0 ∧ true) c in CNF: c -b^{6, 181}_2 ∨ b^{6, 181}_1 ∨ b^{6, 181}_0 ∨ false c in DIMACS: -9668 9669 9670 0 c 3 does not represent an automaton state. c -(-b^{6, 181}_2 ∧ b^{6, 181}_1 ∧ b^{6, 181}_0 ∧ true) c in CNF: c b^{6, 181}_2 ∨ -b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ false c in DIMACS: 9668 -9669 -9670 0 c -3 does not represent an automaton state. c -( b^{6, 181}_2 ∧ b^{6, 181}_1 ∧ b^{6, 181}_0 ∧ true) c in CNF: c -b^{6, 181}_2 ∨ -b^{6, 181}_1 ∨ -b^{6, 181}_0 ∨ false c in DIMACS: -9668 -9669 -9670 0 c i = 182 c -2+1 --> -1 c ( b^{6, 182}_2 ∧ b^{6, 182}_1 ∧ -b^{6, 182}_0 ∧ p_1092) -> ( b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ b^{6, 183}_0) c in CNF: c -b^{6, 182}_2 ∨ -b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ -p_1092 ∨ b^{6, 183}_2 c -b^{6, 182}_2 ∨ -b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ -p_1092 ∨ -b^{6, 183}_1 c -b^{6, 182}_2 ∨ -b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ -p_1092 ∨ b^{6, 183}_0 c in DIMACS: -9671 -9672 9673 -1092 9674 0 -9671 -9672 9673 -1092 -9675 0 -9671 -9672 9673 -1092 9676 0 c -1+1 --> 0 c ( b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ b^{6, 182}_0 ∧ p_1092) -> (-b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ -b^{6, 183}_0) c in CNF: c -b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ -p_1092 ∨ -b^{6, 183}_2 c -b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ -p_1092 ∨ -b^{6, 183}_1 c -b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ -p_1092 ∨ -b^{6, 183}_0 c in DIMACS: -9671 9672 -9673 -1092 -9674 0 -9671 9672 -9673 -1092 -9675 0 -9671 9672 -9673 -1092 -9676 0 c 0+1 --> 1 c (-b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ -b^{6, 182}_0 ∧ p_1092) -> (-b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ b^{6, 183}_0) c in CNF: c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ -p_1092 ∨ -b^{6, 183}_2 c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ -p_1092 ∨ -b^{6, 183}_1 c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ -p_1092 ∨ b^{6, 183}_0 c in DIMACS: 9671 9672 9673 -1092 -9674 0 9671 9672 9673 -1092 -9675 0 9671 9672 9673 -1092 9676 0 c 1+1 --> 2 c (-b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ b^{6, 182}_0 ∧ p_1092) -> (-b^{6, 183}_2 ∧ b^{6, 183}_1 ∧ -b^{6, 183}_0) c in CNF: c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ -p_1092 ∨ -b^{6, 183}_2 c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ -p_1092 ∨ b^{6, 183}_1 c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ -p_1092 ∨ -b^{6, 183}_0 c in DIMACS: 9671 9672 -9673 -1092 -9674 0 9671 9672 -9673 -1092 9675 0 9671 9672 -9673 -1092 -9676 0 c 2+1 --> break c (-b^{6, 182}_2 ∧ b^{6, 182}_1 ∧ -b^{6, 182}_0 ∧ p_1092) -> break c in CNF: c b^{6, 182}_2 ∨ -b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ -p_1092 ∨ break c in DIMACS: 9671 -9672 9673 -1092 1162 0 c 2-1 --> 1 c (-b^{6, 182}_2 ∧ b^{6, 182}_1 ∧ -b^{6, 182}_0 ∧ -p_1092) -> (-b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ b^{6, 183}_0) c in CNF: c b^{6, 182}_2 ∨ -b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ p_1092 ∨ -b^{6, 183}_2 c b^{6, 182}_2 ∨ -b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ p_1092 ∨ -b^{6, 183}_1 c b^{6, 182}_2 ∨ -b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ p_1092 ∨ b^{6, 183}_0 c in DIMACS: 9671 -9672 9673 1092 -9674 0 9671 -9672 9673 1092 -9675 0 9671 -9672 9673 1092 9676 0 c 1-1 --> 0 c (-b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ b^{6, 182}_0 ∧ -p_1092) -> (-b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ -b^{6, 183}_0) c in CNF: c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ p_1092 ∨ -b^{6, 183}_2 c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ p_1092 ∨ -b^{6, 183}_1 c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ p_1092 ∨ -b^{6, 183}_0 c in DIMACS: 9671 9672 -9673 1092 -9674 0 9671 9672 -9673 1092 -9675 0 9671 9672 -9673 1092 -9676 0 c 0-1 --> -1 c (-b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ -b^{6, 182}_0 ∧ -p_1092) -> ( b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ b^{6, 183}_0) c in CNF: c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ p_1092 ∨ b^{6, 183}_2 c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ p_1092 ∨ -b^{6, 183}_1 c b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ p_1092 ∨ b^{6, 183}_0 c in DIMACS: 9671 9672 9673 1092 9674 0 9671 9672 9673 1092 -9675 0 9671 9672 9673 1092 9676 0 c -1-1 --> -2 c ( b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ b^{6, 182}_0 ∧ -p_1092) -> ( b^{6, 183}_2 ∧ b^{6, 183}_1 ∧ -b^{6, 183}_0) c in CNF: c -b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ p_1092 ∨ b^{6, 183}_2 c -b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ p_1092 ∨ b^{6, 183}_1 c -b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ p_1092 ∨ -b^{6, 183}_0 c in DIMACS: -9671 9672 -9673 1092 9674 0 -9671 9672 -9673 1092 9675 0 -9671 9672 -9673 1092 -9676 0 c -2-1 --> break c ( b^{6, 182}_2 ∧ b^{6, 182}_1 ∧ -b^{6, 182}_0 ∧ -p_1092) -> break c in CNF: c -b^{6, 182}_2 ∨ -b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ p_1092 ∨ break c in DIMACS: -9671 -9672 9673 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 182}_2 ∧ -b^{6, 182}_1 ∧ -b^{6, 182}_0 ∧ true) c in CNF: c -b^{6, 182}_2 ∨ b^{6, 182}_1 ∨ b^{6, 182}_0 ∨ false c in DIMACS: -9671 9672 9673 0 c 3 does not represent an automaton state. c -(-b^{6, 182}_2 ∧ b^{6, 182}_1 ∧ b^{6, 182}_0 ∧ true) c in CNF: c b^{6, 182}_2 ∨ -b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ false c in DIMACS: 9671 -9672 -9673 0 c -3 does not represent an automaton state. c -( b^{6, 182}_2 ∧ b^{6, 182}_1 ∧ b^{6, 182}_0 ∧ true) c in CNF: c -b^{6, 182}_2 ∨ -b^{6, 182}_1 ∨ -b^{6, 182}_0 ∨ false c in DIMACS: -9671 -9672 -9673 0 c i = 183 c -2+1 --> -1 c ( b^{6, 183}_2 ∧ b^{6, 183}_1 ∧ -b^{6, 183}_0 ∧ p_1098) -> ( b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ b^{6, 184}_0) c in CNF: c -b^{6, 183}_2 ∨ -b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ -p_1098 ∨ b^{6, 184}_2 c -b^{6, 183}_2 ∨ -b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ -p_1098 ∨ -b^{6, 184}_1 c -b^{6, 183}_2 ∨ -b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ -p_1098 ∨ b^{6, 184}_0 c in DIMACS: -9674 -9675 9676 -1098 9677 0 -9674 -9675 9676 -1098 -9678 0 -9674 -9675 9676 -1098 9679 0 c -1+1 --> 0 c ( b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ b^{6, 183}_0 ∧ p_1098) -> (-b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ -b^{6, 184}_0) c in CNF: c -b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ -p_1098 ∨ -b^{6, 184}_2 c -b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ -p_1098 ∨ -b^{6, 184}_1 c -b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ -p_1098 ∨ -b^{6, 184}_0 c in DIMACS: -9674 9675 -9676 -1098 -9677 0 -9674 9675 -9676 -1098 -9678 0 -9674 9675 -9676 -1098 -9679 0 c 0+1 --> 1 c (-b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ -b^{6, 183}_0 ∧ p_1098) -> (-b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ b^{6, 184}_0) c in CNF: c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ -p_1098 ∨ -b^{6, 184}_2 c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ -p_1098 ∨ -b^{6, 184}_1 c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ -p_1098 ∨ b^{6, 184}_0 c in DIMACS: 9674 9675 9676 -1098 -9677 0 9674 9675 9676 -1098 -9678 0 9674 9675 9676 -1098 9679 0 c 1+1 --> 2 c (-b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ b^{6, 183}_0 ∧ p_1098) -> (-b^{6, 184}_2 ∧ b^{6, 184}_1 ∧ -b^{6, 184}_0) c in CNF: c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ -p_1098 ∨ -b^{6, 184}_2 c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ -p_1098 ∨ b^{6, 184}_1 c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ -p_1098 ∨ -b^{6, 184}_0 c in DIMACS: 9674 9675 -9676 -1098 -9677 0 9674 9675 -9676 -1098 9678 0 9674 9675 -9676 -1098 -9679 0 c 2+1 --> break c (-b^{6, 183}_2 ∧ b^{6, 183}_1 ∧ -b^{6, 183}_0 ∧ p_1098) -> break c in CNF: c b^{6, 183}_2 ∨ -b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ -p_1098 ∨ break c in DIMACS: 9674 -9675 9676 -1098 1162 0 c 2-1 --> 1 c (-b^{6, 183}_2 ∧ b^{6, 183}_1 ∧ -b^{6, 183}_0 ∧ -p_1098) -> (-b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ b^{6, 184}_0) c in CNF: c b^{6, 183}_2 ∨ -b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ p_1098 ∨ -b^{6, 184}_2 c b^{6, 183}_2 ∨ -b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ p_1098 ∨ -b^{6, 184}_1 c b^{6, 183}_2 ∨ -b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ p_1098 ∨ b^{6, 184}_0 c in DIMACS: 9674 -9675 9676 1098 -9677 0 9674 -9675 9676 1098 -9678 0 9674 -9675 9676 1098 9679 0 c 1-1 --> 0 c (-b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ b^{6, 183}_0 ∧ -p_1098) -> (-b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ -b^{6, 184}_0) c in CNF: c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ p_1098 ∨ -b^{6, 184}_2 c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ p_1098 ∨ -b^{6, 184}_1 c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ p_1098 ∨ -b^{6, 184}_0 c in DIMACS: 9674 9675 -9676 1098 -9677 0 9674 9675 -9676 1098 -9678 0 9674 9675 -9676 1098 -9679 0 c 0-1 --> -1 c (-b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ -b^{6, 183}_0 ∧ -p_1098) -> ( b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ b^{6, 184}_0) c in CNF: c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ p_1098 ∨ b^{6, 184}_2 c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ p_1098 ∨ -b^{6, 184}_1 c b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ p_1098 ∨ b^{6, 184}_0 c in DIMACS: 9674 9675 9676 1098 9677 0 9674 9675 9676 1098 -9678 0 9674 9675 9676 1098 9679 0 c -1-1 --> -2 c ( b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ b^{6, 183}_0 ∧ -p_1098) -> ( b^{6, 184}_2 ∧ b^{6, 184}_1 ∧ -b^{6, 184}_0) c in CNF: c -b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ p_1098 ∨ b^{6, 184}_2 c -b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ p_1098 ∨ b^{6, 184}_1 c -b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ p_1098 ∨ -b^{6, 184}_0 c in DIMACS: -9674 9675 -9676 1098 9677 0 -9674 9675 -9676 1098 9678 0 -9674 9675 -9676 1098 -9679 0 c -2-1 --> break c ( b^{6, 183}_2 ∧ b^{6, 183}_1 ∧ -b^{6, 183}_0 ∧ -p_1098) -> break c in CNF: c -b^{6, 183}_2 ∨ -b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ p_1098 ∨ break c in DIMACS: -9674 -9675 9676 1098 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 183}_2 ∧ -b^{6, 183}_1 ∧ -b^{6, 183}_0 ∧ true) c in CNF: c -b^{6, 183}_2 ∨ b^{6, 183}_1 ∨ b^{6, 183}_0 ∨ false c in DIMACS: -9674 9675 9676 0 c 3 does not represent an automaton state. c -(-b^{6, 183}_2 ∧ b^{6, 183}_1 ∧ b^{6, 183}_0 ∧ true) c in CNF: c b^{6, 183}_2 ∨ -b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ false c in DIMACS: 9674 -9675 -9676 0 c -3 does not represent an automaton state. c -( b^{6, 183}_2 ∧ b^{6, 183}_1 ∧ b^{6, 183}_0 ∧ true) c in CNF: c -b^{6, 183}_2 ∨ -b^{6, 183}_1 ∨ -b^{6, 183}_0 ∨ false c in DIMACS: -9674 -9675 -9676 0 c i = 184 c -2+1 --> -1 c ( b^{6, 184}_2 ∧ b^{6, 184}_1 ∧ -b^{6, 184}_0 ∧ p_1104) -> ( b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ b^{6, 185}_0) c in CNF: c -b^{6, 184}_2 ∨ -b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ -p_1104 ∨ b^{6, 185}_2 c -b^{6, 184}_2 ∨ -b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ -p_1104 ∨ -b^{6, 185}_1 c -b^{6, 184}_2 ∨ -b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ -p_1104 ∨ b^{6, 185}_0 c in DIMACS: -9677 -9678 9679 -1104 9680 0 -9677 -9678 9679 -1104 -9681 0 -9677 -9678 9679 -1104 9682 0 c -1+1 --> 0 c ( b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ b^{6, 184}_0 ∧ p_1104) -> (-b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ -b^{6, 185}_0) c in CNF: c -b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ -p_1104 ∨ -b^{6, 185}_2 c -b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ -p_1104 ∨ -b^{6, 185}_1 c -b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ -p_1104 ∨ -b^{6, 185}_0 c in DIMACS: -9677 9678 -9679 -1104 -9680 0 -9677 9678 -9679 -1104 -9681 0 -9677 9678 -9679 -1104 -9682 0 c 0+1 --> 1 c (-b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ -b^{6, 184}_0 ∧ p_1104) -> (-b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ b^{6, 185}_0) c in CNF: c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ -p_1104 ∨ -b^{6, 185}_2 c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ -p_1104 ∨ -b^{6, 185}_1 c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ -p_1104 ∨ b^{6, 185}_0 c in DIMACS: 9677 9678 9679 -1104 -9680 0 9677 9678 9679 -1104 -9681 0 9677 9678 9679 -1104 9682 0 c 1+1 --> 2 c (-b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ b^{6, 184}_0 ∧ p_1104) -> (-b^{6, 185}_2 ∧ b^{6, 185}_1 ∧ -b^{6, 185}_0) c in CNF: c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ -p_1104 ∨ -b^{6, 185}_2 c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ -p_1104 ∨ b^{6, 185}_1 c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ -p_1104 ∨ -b^{6, 185}_0 c in DIMACS: 9677 9678 -9679 -1104 -9680 0 9677 9678 -9679 -1104 9681 0 9677 9678 -9679 -1104 -9682 0 c 2+1 --> break c (-b^{6, 184}_2 ∧ b^{6, 184}_1 ∧ -b^{6, 184}_0 ∧ p_1104) -> break c in CNF: c b^{6, 184}_2 ∨ -b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ -p_1104 ∨ break c in DIMACS: 9677 -9678 9679 -1104 1162 0 c 2-1 --> 1 c (-b^{6, 184}_2 ∧ b^{6, 184}_1 ∧ -b^{6, 184}_0 ∧ -p_1104) -> (-b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ b^{6, 185}_0) c in CNF: c b^{6, 184}_2 ∨ -b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ p_1104 ∨ -b^{6, 185}_2 c b^{6, 184}_2 ∨ -b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ p_1104 ∨ -b^{6, 185}_1 c b^{6, 184}_2 ∨ -b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ p_1104 ∨ b^{6, 185}_0 c in DIMACS: 9677 -9678 9679 1104 -9680 0 9677 -9678 9679 1104 -9681 0 9677 -9678 9679 1104 9682 0 c 1-1 --> 0 c (-b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ b^{6, 184}_0 ∧ -p_1104) -> (-b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ -b^{6, 185}_0) c in CNF: c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ p_1104 ∨ -b^{6, 185}_2 c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ p_1104 ∨ -b^{6, 185}_1 c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ p_1104 ∨ -b^{6, 185}_0 c in DIMACS: 9677 9678 -9679 1104 -9680 0 9677 9678 -9679 1104 -9681 0 9677 9678 -9679 1104 -9682 0 c 0-1 --> -1 c (-b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ -b^{6, 184}_0 ∧ -p_1104) -> ( b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ b^{6, 185}_0) c in CNF: c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ p_1104 ∨ b^{6, 185}_2 c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ p_1104 ∨ -b^{6, 185}_1 c b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ p_1104 ∨ b^{6, 185}_0 c in DIMACS: 9677 9678 9679 1104 9680 0 9677 9678 9679 1104 -9681 0 9677 9678 9679 1104 9682 0 c -1-1 --> -2 c ( b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ b^{6, 184}_0 ∧ -p_1104) -> ( b^{6, 185}_2 ∧ b^{6, 185}_1 ∧ -b^{6, 185}_0) c in CNF: c -b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ p_1104 ∨ b^{6, 185}_2 c -b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ p_1104 ∨ b^{6, 185}_1 c -b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ p_1104 ∨ -b^{6, 185}_0 c in DIMACS: -9677 9678 -9679 1104 9680 0 -9677 9678 -9679 1104 9681 0 -9677 9678 -9679 1104 -9682 0 c -2-1 --> break c ( b^{6, 184}_2 ∧ b^{6, 184}_1 ∧ -b^{6, 184}_0 ∧ -p_1104) -> break c in CNF: c -b^{6, 184}_2 ∨ -b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ p_1104 ∨ break c in DIMACS: -9677 -9678 9679 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 184}_2 ∧ -b^{6, 184}_1 ∧ -b^{6, 184}_0 ∧ true) c in CNF: c -b^{6, 184}_2 ∨ b^{6, 184}_1 ∨ b^{6, 184}_0 ∨ false c in DIMACS: -9677 9678 9679 0 c 3 does not represent an automaton state. c -(-b^{6, 184}_2 ∧ b^{6, 184}_1 ∧ b^{6, 184}_0 ∧ true) c in CNF: c b^{6, 184}_2 ∨ -b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ false c in DIMACS: 9677 -9678 -9679 0 c -3 does not represent an automaton state. c -( b^{6, 184}_2 ∧ b^{6, 184}_1 ∧ b^{6, 184}_0 ∧ true) c in CNF: c -b^{6, 184}_2 ∨ -b^{6, 184}_1 ∨ -b^{6, 184}_0 ∨ false c in DIMACS: -9677 -9678 -9679 0 c i = 185 c -2+1 --> -1 c ( b^{6, 185}_2 ∧ b^{6, 185}_1 ∧ -b^{6, 185}_0 ∧ p_1110) -> ( b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ b^{6, 186}_0) c in CNF: c -b^{6, 185}_2 ∨ -b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ -p_1110 ∨ b^{6, 186}_2 c -b^{6, 185}_2 ∨ -b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ -p_1110 ∨ -b^{6, 186}_1 c -b^{6, 185}_2 ∨ -b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ -p_1110 ∨ b^{6, 186}_0 c in DIMACS: -9680 -9681 9682 -1110 9683 0 -9680 -9681 9682 -1110 -9684 0 -9680 -9681 9682 -1110 9685 0 c -1+1 --> 0 c ( b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ b^{6, 185}_0 ∧ p_1110) -> (-b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ -b^{6, 186}_0) c in CNF: c -b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ -p_1110 ∨ -b^{6, 186}_2 c -b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ -p_1110 ∨ -b^{6, 186}_1 c -b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ -p_1110 ∨ -b^{6, 186}_0 c in DIMACS: -9680 9681 -9682 -1110 -9683 0 -9680 9681 -9682 -1110 -9684 0 -9680 9681 -9682 -1110 -9685 0 c 0+1 --> 1 c (-b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ -b^{6, 185}_0 ∧ p_1110) -> (-b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ b^{6, 186}_0) c in CNF: c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ -p_1110 ∨ -b^{6, 186}_2 c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ -p_1110 ∨ -b^{6, 186}_1 c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ -p_1110 ∨ b^{6, 186}_0 c in DIMACS: 9680 9681 9682 -1110 -9683 0 9680 9681 9682 -1110 -9684 0 9680 9681 9682 -1110 9685 0 c 1+1 --> 2 c (-b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ b^{6, 185}_0 ∧ p_1110) -> (-b^{6, 186}_2 ∧ b^{6, 186}_1 ∧ -b^{6, 186}_0) c in CNF: c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ -p_1110 ∨ -b^{6, 186}_2 c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ -p_1110 ∨ b^{6, 186}_1 c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ -p_1110 ∨ -b^{6, 186}_0 c in DIMACS: 9680 9681 -9682 -1110 -9683 0 9680 9681 -9682 -1110 9684 0 9680 9681 -9682 -1110 -9685 0 c 2+1 --> break c (-b^{6, 185}_2 ∧ b^{6, 185}_1 ∧ -b^{6, 185}_0 ∧ p_1110) -> break c in CNF: c b^{6, 185}_2 ∨ -b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ -p_1110 ∨ break c in DIMACS: 9680 -9681 9682 -1110 1162 0 c 2-1 --> 1 c (-b^{6, 185}_2 ∧ b^{6, 185}_1 ∧ -b^{6, 185}_0 ∧ -p_1110) -> (-b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ b^{6, 186}_0) c in CNF: c b^{6, 185}_2 ∨ -b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ p_1110 ∨ -b^{6, 186}_2 c b^{6, 185}_2 ∨ -b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ p_1110 ∨ -b^{6, 186}_1 c b^{6, 185}_2 ∨ -b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ p_1110 ∨ b^{6, 186}_0 c in DIMACS: 9680 -9681 9682 1110 -9683 0 9680 -9681 9682 1110 -9684 0 9680 -9681 9682 1110 9685 0 c 1-1 --> 0 c (-b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ b^{6, 185}_0 ∧ -p_1110) -> (-b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ -b^{6, 186}_0) c in CNF: c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ p_1110 ∨ -b^{6, 186}_2 c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ p_1110 ∨ -b^{6, 186}_1 c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ p_1110 ∨ -b^{6, 186}_0 c in DIMACS: 9680 9681 -9682 1110 -9683 0 9680 9681 -9682 1110 -9684 0 9680 9681 -9682 1110 -9685 0 c 0-1 --> -1 c (-b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ -b^{6, 185}_0 ∧ -p_1110) -> ( b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ b^{6, 186}_0) c in CNF: c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ p_1110 ∨ b^{6, 186}_2 c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ p_1110 ∨ -b^{6, 186}_1 c b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ p_1110 ∨ b^{6, 186}_0 c in DIMACS: 9680 9681 9682 1110 9683 0 9680 9681 9682 1110 -9684 0 9680 9681 9682 1110 9685 0 c -1-1 --> -2 c ( b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ b^{6, 185}_0 ∧ -p_1110) -> ( b^{6, 186}_2 ∧ b^{6, 186}_1 ∧ -b^{6, 186}_0) c in CNF: c -b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ p_1110 ∨ b^{6, 186}_2 c -b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ p_1110 ∨ b^{6, 186}_1 c -b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ p_1110 ∨ -b^{6, 186}_0 c in DIMACS: -9680 9681 -9682 1110 9683 0 -9680 9681 -9682 1110 9684 0 -9680 9681 -9682 1110 -9685 0 c -2-1 --> break c ( b^{6, 185}_2 ∧ b^{6, 185}_1 ∧ -b^{6, 185}_0 ∧ -p_1110) -> break c in CNF: c -b^{6, 185}_2 ∨ -b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ p_1110 ∨ break c in DIMACS: -9680 -9681 9682 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 185}_2 ∧ -b^{6, 185}_1 ∧ -b^{6, 185}_0 ∧ true) c in CNF: c -b^{6, 185}_2 ∨ b^{6, 185}_1 ∨ b^{6, 185}_0 ∨ false c in DIMACS: -9680 9681 9682 0 c 3 does not represent an automaton state. c -(-b^{6, 185}_2 ∧ b^{6, 185}_1 ∧ b^{6, 185}_0 ∧ true) c in CNF: c b^{6, 185}_2 ∨ -b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ false c in DIMACS: 9680 -9681 -9682 0 c -3 does not represent an automaton state. c -( b^{6, 185}_2 ∧ b^{6, 185}_1 ∧ b^{6, 185}_0 ∧ true) c in CNF: c -b^{6, 185}_2 ∨ -b^{6, 185}_1 ∨ -b^{6, 185}_0 ∨ false c in DIMACS: -9680 -9681 -9682 0 c i = 186 c -2+1 --> -1 c ( b^{6, 186}_2 ∧ b^{6, 186}_1 ∧ -b^{6, 186}_0 ∧ p_1116) -> ( b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ b^{6, 187}_0) c in CNF: c -b^{6, 186}_2 ∨ -b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ -p_1116 ∨ b^{6, 187}_2 c -b^{6, 186}_2 ∨ -b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ -p_1116 ∨ -b^{6, 187}_1 c -b^{6, 186}_2 ∨ -b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ -p_1116 ∨ b^{6, 187}_0 c in DIMACS: -9683 -9684 9685 -1116 9686 0 -9683 -9684 9685 -1116 -9687 0 -9683 -9684 9685 -1116 9688 0 c -1+1 --> 0 c ( b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ b^{6, 186}_0 ∧ p_1116) -> (-b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ -b^{6, 187}_0) c in CNF: c -b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ -p_1116 ∨ -b^{6, 187}_2 c -b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ -p_1116 ∨ -b^{6, 187}_1 c -b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ -p_1116 ∨ -b^{6, 187}_0 c in DIMACS: -9683 9684 -9685 -1116 -9686 0 -9683 9684 -9685 -1116 -9687 0 -9683 9684 -9685 -1116 -9688 0 c 0+1 --> 1 c (-b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ -b^{6, 186}_0 ∧ p_1116) -> (-b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ b^{6, 187}_0) c in CNF: c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ -p_1116 ∨ -b^{6, 187}_2 c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ -p_1116 ∨ -b^{6, 187}_1 c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ -p_1116 ∨ b^{6, 187}_0 c in DIMACS: 9683 9684 9685 -1116 -9686 0 9683 9684 9685 -1116 -9687 0 9683 9684 9685 -1116 9688 0 c 1+1 --> 2 c (-b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ b^{6, 186}_0 ∧ p_1116) -> (-b^{6, 187}_2 ∧ b^{6, 187}_1 ∧ -b^{6, 187}_0) c in CNF: c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ -p_1116 ∨ -b^{6, 187}_2 c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ -p_1116 ∨ b^{6, 187}_1 c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ -p_1116 ∨ -b^{6, 187}_0 c in DIMACS: 9683 9684 -9685 -1116 -9686 0 9683 9684 -9685 -1116 9687 0 9683 9684 -9685 -1116 -9688 0 c 2+1 --> break c (-b^{6, 186}_2 ∧ b^{6, 186}_1 ∧ -b^{6, 186}_0 ∧ p_1116) -> break c in CNF: c b^{6, 186}_2 ∨ -b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ -p_1116 ∨ break c in DIMACS: 9683 -9684 9685 -1116 1162 0 c 2-1 --> 1 c (-b^{6, 186}_2 ∧ b^{6, 186}_1 ∧ -b^{6, 186}_0 ∧ -p_1116) -> (-b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ b^{6, 187}_0) c in CNF: c b^{6, 186}_2 ∨ -b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ p_1116 ∨ -b^{6, 187}_2 c b^{6, 186}_2 ∨ -b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ p_1116 ∨ -b^{6, 187}_1 c b^{6, 186}_2 ∨ -b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ p_1116 ∨ b^{6, 187}_0 c in DIMACS: 9683 -9684 9685 1116 -9686 0 9683 -9684 9685 1116 -9687 0 9683 -9684 9685 1116 9688 0 c 1-1 --> 0 c (-b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ b^{6, 186}_0 ∧ -p_1116) -> (-b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ -b^{6, 187}_0) c in CNF: c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ p_1116 ∨ -b^{6, 187}_2 c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ p_1116 ∨ -b^{6, 187}_1 c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ p_1116 ∨ -b^{6, 187}_0 c in DIMACS: 9683 9684 -9685 1116 -9686 0 9683 9684 -9685 1116 -9687 0 9683 9684 -9685 1116 -9688 0 c 0-1 --> -1 c (-b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ -b^{6, 186}_0 ∧ -p_1116) -> ( b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ b^{6, 187}_0) c in CNF: c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ p_1116 ∨ b^{6, 187}_2 c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ p_1116 ∨ -b^{6, 187}_1 c b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ p_1116 ∨ b^{6, 187}_0 c in DIMACS: 9683 9684 9685 1116 9686 0 9683 9684 9685 1116 -9687 0 9683 9684 9685 1116 9688 0 c -1-1 --> -2 c ( b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ b^{6, 186}_0 ∧ -p_1116) -> ( b^{6, 187}_2 ∧ b^{6, 187}_1 ∧ -b^{6, 187}_0) c in CNF: c -b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ p_1116 ∨ b^{6, 187}_2 c -b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ p_1116 ∨ b^{6, 187}_1 c -b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ p_1116 ∨ -b^{6, 187}_0 c in DIMACS: -9683 9684 -9685 1116 9686 0 -9683 9684 -9685 1116 9687 0 -9683 9684 -9685 1116 -9688 0 c -2-1 --> break c ( b^{6, 186}_2 ∧ b^{6, 186}_1 ∧ -b^{6, 186}_0 ∧ -p_1116) -> break c in CNF: c -b^{6, 186}_2 ∨ -b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ p_1116 ∨ break c in DIMACS: -9683 -9684 9685 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 186}_2 ∧ -b^{6, 186}_1 ∧ -b^{6, 186}_0 ∧ true) c in CNF: c -b^{6, 186}_2 ∨ b^{6, 186}_1 ∨ b^{6, 186}_0 ∨ false c in DIMACS: -9683 9684 9685 0 c 3 does not represent an automaton state. c -(-b^{6, 186}_2 ∧ b^{6, 186}_1 ∧ b^{6, 186}_0 ∧ true) c in CNF: c b^{6, 186}_2 ∨ -b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ false c in DIMACS: 9683 -9684 -9685 0 c -3 does not represent an automaton state. c -( b^{6, 186}_2 ∧ b^{6, 186}_1 ∧ b^{6, 186}_0 ∧ true) c in CNF: c -b^{6, 186}_2 ∨ -b^{6, 186}_1 ∨ -b^{6, 186}_0 ∨ false c in DIMACS: -9683 -9684 -9685 0 c i = 187 c -2+1 --> -1 c ( b^{6, 187}_2 ∧ b^{6, 187}_1 ∧ -b^{6, 187}_0 ∧ p_1122) -> ( b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ b^{6, 188}_0) c in CNF: c -b^{6, 187}_2 ∨ -b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ -p_1122 ∨ b^{6, 188}_2 c -b^{6, 187}_2 ∨ -b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ -p_1122 ∨ -b^{6, 188}_1 c -b^{6, 187}_2 ∨ -b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ -p_1122 ∨ b^{6, 188}_0 c in DIMACS: -9686 -9687 9688 -1122 9689 0 -9686 -9687 9688 -1122 -9690 0 -9686 -9687 9688 -1122 9691 0 c -1+1 --> 0 c ( b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ b^{6, 187}_0 ∧ p_1122) -> (-b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ -b^{6, 188}_0) c in CNF: c -b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ -p_1122 ∨ -b^{6, 188}_2 c -b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ -p_1122 ∨ -b^{6, 188}_1 c -b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ -p_1122 ∨ -b^{6, 188}_0 c in DIMACS: -9686 9687 -9688 -1122 -9689 0 -9686 9687 -9688 -1122 -9690 0 -9686 9687 -9688 -1122 -9691 0 c 0+1 --> 1 c (-b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ -b^{6, 187}_0 ∧ p_1122) -> (-b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ b^{6, 188}_0) c in CNF: c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ -p_1122 ∨ -b^{6, 188}_2 c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ -p_1122 ∨ -b^{6, 188}_1 c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ -p_1122 ∨ b^{6, 188}_0 c in DIMACS: 9686 9687 9688 -1122 -9689 0 9686 9687 9688 -1122 -9690 0 9686 9687 9688 -1122 9691 0 c 1+1 --> 2 c (-b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ b^{6, 187}_0 ∧ p_1122) -> (-b^{6, 188}_2 ∧ b^{6, 188}_1 ∧ -b^{6, 188}_0) c in CNF: c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ -p_1122 ∨ -b^{6, 188}_2 c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ -p_1122 ∨ b^{6, 188}_1 c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ -p_1122 ∨ -b^{6, 188}_0 c in DIMACS: 9686 9687 -9688 -1122 -9689 0 9686 9687 -9688 -1122 9690 0 9686 9687 -9688 -1122 -9691 0 c 2+1 --> break c (-b^{6, 187}_2 ∧ b^{6, 187}_1 ∧ -b^{6, 187}_0 ∧ p_1122) -> break c in CNF: c b^{6, 187}_2 ∨ -b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ -p_1122 ∨ break c in DIMACS: 9686 -9687 9688 -1122 1162 0 c 2-1 --> 1 c (-b^{6, 187}_2 ∧ b^{6, 187}_1 ∧ -b^{6, 187}_0 ∧ -p_1122) -> (-b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ b^{6, 188}_0) c in CNF: c b^{6, 187}_2 ∨ -b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ p_1122 ∨ -b^{6, 188}_2 c b^{6, 187}_2 ∨ -b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ p_1122 ∨ -b^{6, 188}_1 c b^{6, 187}_2 ∨ -b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ p_1122 ∨ b^{6, 188}_0 c in DIMACS: 9686 -9687 9688 1122 -9689 0 9686 -9687 9688 1122 -9690 0 9686 -9687 9688 1122 9691 0 c 1-1 --> 0 c (-b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ b^{6, 187}_0 ∧ -p_1122) -> (-b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ -b^{6, 188}_0) c in CNF: c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ p_1122 ∨ -b^{6, 188}_2 c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ p_1122 ∨ -b^{6, 188}_1 c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ p_1122 ∨ -b^{6, 188}_0 c in DIMACS: 9686 9687 -9688 1122 -9689 0 9686 9687 -9688 1122 -9690 0 9686 9687 -9688 1122 -9691 0 c 0-1 --> -1 c (-b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ -b^{6, 187}_0 ∧ -p_1122) -> ( b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ b^{6, 188}_0) c in CNF: c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ p_1122 ∨ b^{6, 188}_2 c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ p_1122 ∨ -b^{6, 188}_1 c b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ p_1122 ∨ b^{6, 188}_0 c in DIMACS: 9686 9687 9688 1122 9689 0 9686 9687 9688 1122 -9690 0 9686 9687 9688 1122 9691 0 c -1-1 --> -2 c ( b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ b^{6, 187}_0 ∧ -p_1122) -> ( b^{6, 188}_2 ∧ b^{6, 188}_1 ∧ -b^{6, 188}_0) c in CNF: c -b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ p_1122 ∨ b^{6, 188}_2 c -b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ p_1122 ∨ b^{6, 188}_1 c -b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ p_1122 ∨ -b^{6, 188}_0 c in DIMACS: -9686 9687 -9688 1122 9689 0 -9686 9687 -9688 1122 9690 0 -9686 9687 -9688 1122 -9691 0 c -2-1 --> break c ( b^{6, 187}_2 ∧ b^{6, 187}_1 ∧ -b^{6, 187}_0 ∧ -p_1122) -> break c in CNF: c -b^{6, 187}_2 ∨ -b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ p_1122 ∨ break c in DIMACS: -9686 -9687 9688 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 187}_2 ∧ -b^{6, 187}_1 ∧ -b^{6, 187}_0 ∧ true) c in CNF: c -b^{6, 187}_2 ∨ b^{6, 187}_1 ∨ b^{6, 187}_0 ∨ false c in DIMACS: -9686 9687 9688 0 c 3 does not represent an automaton state. c -(-b^{6, 187}_2 ∧ b^{6, 187}_1 ∧ b^{6, 187}_0 ∧ true) c in CNF: c b^{6, 187}_2 ∨ -b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ false c in DIMACS: 9686 -9687 -9688 0 c -3 does not represent an automaton state. c -( b^{6, 187}_2 ∧ b^{6, 187}_1 ∧ b^{6, 187}_0 ∧ true) c in CNF: c -b^{6, 187}_2 ∨ -b^{6, 187}_1 ∨ -b^{6, 187}_0 ∨ false c in DIMACS: -9686 -9687 -9688 0 c i = 188 c -2+1 --> -1 c ( b^{6, 188}_2 ∧ b^{6, 188}_1 ∧ -b^{6, 188}_0 ∧ p_1128) -> ( b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ b^{6, 189}_0) c in CNF: c -b^{6, 188}_2 ∨ -b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ -p_1128 ∨ b^{6, 189}_2 c -b^{6, 188}_2 ∨ -b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ -p_1128 ∨ -b^{6, 189}_1 c -b^{6, 188}_2 ∨ -b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ -p_1128 ∨ b^{6, 189}_0 c in DIMACS: -9689 -9690 9691 -1128 9692 0 -9689 -9690 9691 -1128 -9693 0 -9689 -9690 9691 -1128 9694 0 c -1+1 --> 0 c ( b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ b^{6, 188}_0 ∧ p_1128) -> (-b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ -b^{6, 189}_0) c in CNF: c -b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ -p_1128 ∨ -b^{6, 189}_2 c -b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ -p_1128 ∨ -b^{6, 189}_1 c -b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ -p_1128 ∨ -b^{6, 189}_0 c in DIMACS: -9689 9690 -9691 -1128 -9692 0 -9689 9690 -9691 -1128 -9693 0 -9689 9690 -9691 -1128 -9694 0 c 0+1 --> 1 c (-b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ -b^{6, 188}_0 ∧ p_1128) -> (-b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ b^{6, 189}_0) c in CNF: c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ -p_1128 ∨ -b^{6, 189}_2 c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ -p_1128 ∨ -b^{6, 189}_1 c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ -p_1128 ∨ b^{6, 189}_0 c in DIMACS: 9689 9690 9691 -1128 -9692 0 9689 9690 9691 -1128 -9693 0 9689 9690 9691 -1128 9694 0 c 1+1 --> 2 c (-b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ b^{6, 188}_0 ∧ p_1128) -> (-b^{6, 189}_2 ∧ b^{6, 189}_1 ∧ -b^{6, 189}_0) c in CNF: c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ -p_1128 ∨ -b^{6, 189}_2 c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ -p_1128 ∨ b^{6, 189}_1 c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ -p_1128 ∨ -b^{6, 189}_0 c in DIMACS: 9689 9690 -9691 -1128 -9692 0 9689 9690 -9691 -1128 9693 0 9689 9690 -9691 -1128 -9694 0 c 2+1 --> break c (-b^{6, 188}_2 ∧ b^{6, 188}_1 ∧ -b^{6, 188}_0 ∧ p_1128) -> break c in CNF: c b^{6, 188}_2 ∨ -b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ -p_1128 ∨ break c in DIMACS: 9689 -9690 9691 -1128 1162 0 c 2-1 --> 1 c (-b^{6, 188}_2 ∧ b^{6, 188}_1 ∧ -b^{6, 188}_0 ∧ -p_1128) -> (-b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ b^{6, 189}_0) c in CNF: c b^{6, 188}_2 ∨ -b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ p_1128 ∨ -b^{6, 189}_2 c b^{6, 188}_2 ∨ -b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ p_1128 ∨ -b^{6, 189}_1 c b^{6, 188}_2 ∨ -b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ p_1128 ∨ b^{6, 189}_0 c in DIMACS: 9689 -9690 9691 1128 -9692 0 9689 -9690 9691 1128 -9693 0 9689 -9690 9691 1128 9694 0 c 1-1 --> 0 c (-b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ b^{6, 188}_0 ∧ -p_1128) -> (-b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ -b^{6, 189}_0) c in CNF: c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ p_1128 ∨ -b^{6, 189}_2 c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ p_1128 ∨ -b^{6, 189}_1 c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ p_1128 ∨ -b^{6, 189}_0 c in DIMACS: 9689 9690 -9691 1128 -9692 0 9689 9690 -9691 1128 -9693 0 9689 9690 -9691 1128 -9694 0 c 0-1 --> -1 c (-b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ -b^{6, 188}_0 ∧ -p_1128) -> ( b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ b^{6, 189}_0) c in CNF: c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ p_1128 ∨ b^{6, 189}_2 c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ p_1128 ∨ -b^{6, 189}_1 c b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ p_1128 ∨ b^{6, 189}_0 c in DIMACS: 9689 9690 9691 1128 9692 0 9689 9690 9691 1128 -9693 0 9689 9690 9691 1128 9694 0 c -1-1 --> -2 c ( b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ b^{6, 188}_0 ∧ -p_1128) -> ( b^{6, 189}_2 ∧ b^{6, 189}_1 ∧ -b^{6, 189}_0) c in CNF: c -b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ p_1128 ∨ b^{6, 189}_2 c -b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ p_1128 ∨ b^{6, 189}_1 c -b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ p_1128 ∨ -b^{6, 189}_0 c in DIMACS: -9689 9690 -9691 1128 9692 0 -9689 9690 -9691 1128 9693 0 -9689 9690 -9691 1128 -9694 0 c -2-1 --> break c ( b^{6, 188}_2 ∧ b^{6, 188}_1 ∧ -b^{6, 188}_0 ∧ -p_1128) -> break c in CNF: c -b^{6, 188}_2 ∨ -b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ p_1128 ∨ break c in DIMACS: -9689 -9690 9691 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 188}_2 ∧ -b^{6, 188}_1 ∧ -b^{6, 188}_0 ∧ true) c in CNF: c -b^{6, 188}_2 ∨ b^{6, 188}_1 ∨ b^{6, 188}_0 ∨ false c in DIMACS: -9689 9690 9691 0 c 3 does not represent an automaton state. c -(-b^{6, 188}_2 ∧ b^{6, 188}_1 ∧ b^{6, 188}_0 ∧ true) c in CNF: c b^{6, 188}_2 ∨ -b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ false c in DIMACS: 9689 -9690 -9691 0 c -3 does not represent an automaton state. c -( b^{6, 188}_2 ∧ b^{6, 188}_1 ∧ b^{6, 188}_0 ∧ true) c in CNF: c -b^{6, 188}_2 ∨ -b^{6, 188}_1 ∨ -b^{6, 188}_0 ∨ false c in DIMACS: -9689 -9690 -9691 0 c i = 189 c -2+1 --> -1 c ( b^{6, 189}_2 ∧ b^{6, 189}_1 ∧ -b^{6, 189}_0 ∧ p_1134) -> ( b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ b^{6, 190}_0) c in CNF: c -b^{6, 189}_2 ∨ -b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ -p_1134 ∨ b^{6, 190}_2 c -b^{6, 189}_2 ∨ -b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ -p_1134 ∨ -b^{6, 190}_1 c -b^{6, 189}_2 ∨ -b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ -p_1134 ∨ b^{6, 190}_0 c in DIMACS: -9692 -9693 9694 -1134 9695 0 -9692 -9693 9694 -1134 -9696 0 -9692 -9693 9694 -1134 9697 0 c -1+1 --> 0 c ( b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ b^{6, 189}_0 ∧ p_1134) -> (-b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ -b^{6, 190}_0) c in CNF: c -b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ -p_1134 ∨ -b^{6, 190}_2 c -b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ -p_1134 ∨ -b^{6, 190}_1 c -b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ -p_1134 ∨ -b^{6, 190}_0 c in DIMACS: -9692 9693 -9694 -1134 -9695 0 -9692 9693 -9694 -1134 -9696 0 -9692 9693 -9694 -1134 -9697 0 c 0+1 --> 1 c (-b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ -b^{6, 189}_0 ∧ p_1134) -> (-b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ b^{6, 190}_0) c in CNF: c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ -p_1134 ∨ -b^{6, 190}_2 c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ -p_1134 ∨ -b^{6, 190}_1 c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ -p_1134 ∨ b^{6, 190}_0 c in DIMACS: 9692 9693 9694 -1134 -9695 0 9692 9693 9694 -1134 -9696 0 9692 9693 9694 -1134 9697 0 c 1+1 --> 2 c (-b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ b^{6, 189}_0 ∧ p_1134) -> (-b^{6, 190}_2 ∧ b^{6, 190}_1 ∧ -b^{6, 190}_0) c in CNF: c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ -p_1134 ∨ -b^{6, 190}_2 c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ -p_1134 ∨ b^{6, 190}_1 c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ -p_1134 ∨ -b^{6, 190}_0 c in DIMACS: 9692 9693 -9694 -1134 -9695 0 9692 9693 -9694 -1134 9696 0 9692 9693 -9694 -1134 -9697 0 c 2+1 --> break c (-b^{6, 189}_2 ∧ b^{6, 189}_1 ∧ -b^{6, 189}_0 ∧ p_1134) -> break c in CNF: c b^{6, 189}_2 ∨ -b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ -p_1134 ∨ break c in DIMACS: 9692 -9693 9694 -1134 1162 0 c 2-1 --> 1 c (-b^{6, 189}_2 ∧ b^{6, 189}_1 ∧ -b^{6, 189}_0 ∧ -p_1134) -> (-b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ b^{6, 190}_0) c in CNF: c b^{6, 189}_2 ∨ -b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ p_1134 ∨ -b^{6, 190}_2 c b^{6, 189}_2 ∨ -b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ p_1134 ∨ -b^{6, 190}_1 c b^{6, 189}_2 ∨ -b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ p_1134 ∨ b^{6, 190}_0 c in DIMACS: 9692 -9693 9694 1134 -9695 0 9692 -9693 9694 1134 -9696 0 9692 -9693 9694 1134 9697 0 c 1-1 --> 0 c (-b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ b^{6, 189}_0 ∧ -p_1134) -> (-b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ -b^{6, 190}_0) c in CNF: c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ p_1134 ∨ -b^{6, 190}_2 c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ p_1134 ∨ -b^{6, 190}_1 c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ p_1134 ∨ -b^{6, 190}_0 c in DIMACS: 9692 9693 -9694 1134 -9695 0 9692 9693 -9694 1134 -9696 0 9692 9693 -9694 1134 -9697 0 c 0-1 --> -1 c (-b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ -b^{6, 189}_0 ∧ -p_1134) -> ( b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ b^{6, 190}_0) c in CNF: c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ p_1134 ∨ b^{6, 190}_2 c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ p_1134 ∨ -b^{6, 190}_1 c b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ p_1134 ∨ b^{6, 190}_0 c in DIMACS: 9692 9693 9694 1134 9695 0 9692 9693 9694 1134 -9696 0 9692 9693 9694 1134 9697 0 c -1-1 --> -2 c ( b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ b^{6, 189}_0 ∧ -p_1134) -> ( b^{6, 190}_2 ∧ b^{6, 190}_1 ∧ -b^{6, 190}_0) c in CNF: c -b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ p_1134 ∨ b^{6, 190}_2 c -b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ p_1134 ∨ b^{6, 190}_1 c -b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ p_1134 ∨ -b^{6, 190}_0 c in DIMACS: -9692 9693 -9694 1134 9695 0 -9692 9693 -9694 1134 9696 0 -9692 9693 -9694 1134 -9697 0 c -2-1 --> break c ( b^{6, 189}_2 ∧ b^{6, 189}_1 ∧ -b^{6, 189}_0 ∧ -p_1134) -> break c in CNF: c -b^{6, 189}_2 ∨ -b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ p_1134 ∨ break c in DIMACS: -9692 -9693 9694 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 189}_2 ∧ -b^{6, 189}_1 ∧ -b^{6, 189}_0 ∧ true) c in CNF: c -b^{6, 189}_2 ∨ b^{6, 189}_1 ∨ b^{6, 189}_0 ∨ false c in DIMACS: -9692 9693 9694 0 c 3 does not represent an automaton state. c -(-b^{6, 189}_2 ∧ b^{6, 189}_1 ∧ b^{6, 189}_0 ∧ true) c in CNF: c b^{6, 189}_2 ∨ -b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ false c in DIMACS: 9692 -9693 -9694 0 c -3 does not represent an automaton state. c -( b^{6, 189}_2 ∧ b^{6, 189}_1 ∧ b^{6, 189}_0 ∧ true) c in CNF: c -b^{6, 189}_2 ∨ -b^{6, 189}_1 ∨ -b^{6, 189}_0 ∨ false c in DIMACS: -9692 -9693 -9694 0 c i = 190 c -2+1 --> -1 c ( b^{6, 190}_2 ∧ b^{6, 190}_1 ∧ -b^{6, 190}_0 ∧ p_1140) -> ( b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ b^{6, 191}_0) c in CNF: c -b^{6, 190}_2 ∨ -b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ -p_1140 ∨ b^{6, 191}_2 c -b^{6, 190}_2 ∨ -b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ -p_1140 ∨ -b^{6, 191}_1 c -b^{6, 190}_2 ∨ -b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ -p_1140 ∨ b^{6, 191}_0 c in DIMACS: -9695 -9696 9697 -1140 9698 0 -9695 -9696 9697 -1140 -9699 0 -9695 -9696 9697 -1140 9700 0 c -1+1 --> 0 c ( b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ b^{6, 190}_0 ∧ p_1140) -> (-b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ -b^{6, 191}_0) c in CNF: c -b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ -p_1140 ∨ -b^{6, 191}_2 c -b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ -p_1140 ∨ -b^{6, 191}_1 c -b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ -p_1140 ∨ -b^{6, 191}_0 c in DIMACS: -9695 9696 -9697 -1140 -9698 0 -9695 9696 -9697 -1140 -9699 0 -9695 9696 -9697 -1140 -9700 0 c 0+1 --> 1 c (-b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ -b^{6, 190}_0 ∧ p_1140) -> (-b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ b^{6, 191}_0) c in CNF: c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ -p_1140 ∨ -b^{6, 191}_2 c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ -p_1140 ∨ -b^{6, 191}_1 c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ -p_1140 ∨ b^{6, 191}_0 c in DIMACS: 9695 9696 9697 -1140 -9698 0 9695 9696 9697 -1140 -9699 0 9695 9696 9697 -1140 9700 0 c 1+1 --> 2 c (-b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ b^{6, 190}_0 ∧ p_1140) -> (-b^{6, 191}_2 ∧ b^{6, 191}_1 ∧ -b^{6, 191}_0) c in CNF: c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ -p_1140 ∨ -b^{6, 191}_2 c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ -p_1140 ∨ b^{6, 191}_1 c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ -p_1140 ∨ -b^{6, 191}_0 c in DIMACS: 9695 9696 -9697 -1140 -9698 0 9695 9696 -9697 -1140 9699 0 9695 9696 -9697 -1140 -9700 0 c 2+1 --> break c (-b^{6, 190}_2 ∧ b^{6, 190}_1 ∧ -b^{6, 190}_0 ∧ p_1140) -> break c in CNF: c b^{6, 190}_2 ∨ -b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ -p_1140 ∨ break c in DIMACS: 9695 -9696 9697 -1140 1162 0 c 2-1 --> 1 c (-b^{6, 190}_2 ∧ b^{6, 190}_1 ∧ -b^{6, 190}_0 ∧ -p_1140) -> (-b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ b^{6, 191}_0) c in CNF: c b^{6, 190}_2 ∨ -b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ p_1140 ∨ -b^{6, 191}_2 c b^{6, 190}_2 ∨ -b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ p_1140 ∨ -b^{6, 191}_1 c b^{6, 190}_2 ∨ -b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ p_1140 ∨ b^{6, 191}_0 c in DIMACS: 9695 -9696 9697 1140 -9698 0 9695 -9696 9697 1140 -9699 0 9695 -9696 9697 1140 9700 0 c 1-1 --> 0 c (-b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ b^{6, 190}_0 ∧ -p_1140) -> (-b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ -b^{6, 191}_0) c in CNF: c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ p_1140 ∨ -b^{6, 191}_2 c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ p_1140 ∨ -b^{6, 191}_1 c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ p_1140 ∨ -b^{6, 191}_0 c in DIMACS: 9695 9696 -9697 1140 -9698 0 9695 9696 -9697 1140 -9699 0 9695 9696 -9697 1140 -9700 0 c 0-1 --> -1 c (-b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ -b^{6, 190}_0 ∧ -p_1140) -> ( b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ b^{6, 191}_0) c in CNF: c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ p_1140 ∨ b^{6, 191}_2 c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ p_1140 ∨ -b^{6, 191}_1 c b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ p_1140 ∨ b^{6, 191}_0 c in DIMACS: 9695 9696 9697 1140 9698 0 9695 9696 9697 1140 -9699 0 9695 9696 9697 1140 9700 0 c -1-1 --> -2 c ( b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ b^{6, 190}_0 ∧ -p_1140) -> ( b^{6, 191}_2 ∧ b^{6, 191}_1 ∧ -b^{6, 191}_0) c in CNF: c -b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ p_1140 ∨ b^{6, 191}_2 c -b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ p_1140 ∨ b^{6, 191}_1 c -b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ p_1140 ∨ -b^{6, 191}_0 c in DIMACS: -9695 9696 -9697 1140 9698 0 -9695 9696 -9697 1140 9699 0 -9695 9696 -9697 1140 -9700 0 c -2-1 --> break c ( b^{6, 190}_2 ∧ b^{6, 190}_1 ∧ -b^{6, 190}_0 ∧ -p_1140) -> break c in CNF: c -b^{6, 190}_2 ∨ -b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ p_1140 ∨ break c in DIMACS: -9695 -9696 9697 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 190}_2 ∧ -b^{6, 190}_1 ∧ -b^{6, 190}_0 ∧ true) c in CNF: c -b^{6, 190}_2 ∨ b^{6, 190}_1 ∨ b^{6, 190}_0 ∨ false c in DIMACS: -9695 9696 9697 0 c 3 does not represent an automaton state. c -(-b^{6, 190}_2 ∧ b^{6, 190}_1 ∧ b^{6, 190}_0 ∧ true) c in CNF: c b^{6, 190}_2 ∨ -b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ false c in DIMACS: 9695 -9696 -9697 0 c -3 does not represent an automaton state. c -( b^{6, 190}_2 ∧ b^{6, 190}_1 ∧ b^{6, 190}_0 ∧ true) c in CNF: c -b^{6, 190}_2 ∨ -b^{6, 190}_1 ∨ -b^{6, 190}_0 ∨ false c in DIMACS: -9695 -9696 -9697 0 c i = 191 c -2+1 --> -1 c ( b^{6, 191}_2 ∧ b^{6, 191}_1 ∧ -b^{6, 191}_0 ∧ p_1146) -> ( b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ b^{6, 192}_0) c in CNF: c -b^{6, 191}_2 ∨ -b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ -p_1146 ∨ b^{6, 192}_2 c -b^{6, 191}_2 ∨ -b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ -p_1146 ∨ -b^{6, 192}_1 c -b^{6, 191}_2 ∨ -b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ -p_1146 ∨ b^{6, 192}_0 c in DIMACS: -9698 -9699 9700 -1146 9701 0 -9698 -9699 9700 -1146 -9702 0 -9698 -9699 9700 -1146 9703 0 c -1+1 --> 0 c ( b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ b^{6, 191}_0 ∧ p_1146) -> (-b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ -b^{6, 192}_0) c in CNF: c -b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ -p_1146 ∨ -b^{6, 192}_2 c -b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ -p_1146 ∨ -b^{6, 192}_1 c -b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ -p_1146 ∨ -b^{6, 192}_0 c in DIMACS: -9698 9699 -9700 -1146 -9701 0 -9698 9699 -9700 -1146 -9702 0 -9698 9699 -9700 -1146 -9703 0 c 0+1 --> 1 c (-b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ -b^{6, 191}_0 ∧ p_1146) -> (-b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ b^{6, 192}_0) c in CNF: c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ -p_1146 ∨ -b^{6, 192}_2 c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ -p_1146 ∨ -b^{6, 192}_1 c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ -p_1146 ∨ b^{6, 192}_0 c in DIMACS: 9698 9699 9700 -1146 -9701 0 9698 9699 9700 -1146 -9702 0 9698 9699 9700 -1146 9703 0 c 1+1 --> 2 c (-b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ b^{6, 191}_0 ∧ p_1146) -> (-b^{6, 192}_2 ∧ b^{6, 192}_1 ∧ -b^{6, 192}_0) c in CNF: c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ -p_1146 ∨ -b^{6, 192}_2 c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ -p_1146 ∨ b^{6, 192}_1 c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ -p_1146 ∨ -b^{6, 192}_0 c in DIMACS: 9698 9699 -9700 -1146 -9701 0 9698 9699 -9700 -1146 9702 0 9698 9699 -9700 -1146 -9703 0 c 2+1 --> break c (-b^{6, 191}_2 ∧ b^{6, 191}_1 ∧ -b^{6, 191}_0 ∧ p_1146) -> break c in CNF: c b^{6, 191}_2 ∨ -b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ -p_1146 ∨ break c in DIMACS: 9698 -9699 9700 -1146 1162 0 c 2-1 --> 1 c (-b^{6, 191}_2 ∧ b^{6, 191}_1 ∧ -b^{6, 191}_0 ∧ -p_1146) -> (-b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ b^{6, 192}_0) c in CNF: c b^{6, 191}_2 ∨ -b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ p_1146 ∨ -b^{6, 192}_2 c b^{6, 191}_2 ∨ -b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ p_1146 ∨ -b^{6, 192}_1 c b^{6, 191}_2 ∨ -b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ p_1146 ∨ b^{6, 192}_0 c in DIMACS: 9698 -9699 9700 1146 -9701 0 9698 -9699 9700 1146 -9702 0 9698 -9699 9700 1146 9703 0 c 1-1 --> 0 c (-b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ b^{6, 191}_0 ∧ -p_1146) -> (-b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ -b^{6, 192}_0) c in CNF: c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ p_1146 ∨ -b^{6, 192}_2 c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ p_1146 ∨ -b^{6, 192}_1 c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ p_1146 ∨ -b^{6, 192}_0 c in DIMACS: 9698 9699 -9700 1146 -9701 0 9698 9699 -9700 1146 -9702 0 9698 9699 -9700 1146 -9703 0 c 0-1 --> -1 c (-b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ -b^{6, 191}_0 ∧ -p_1146) -> ( b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ b^{6, 192}_0) c in CNF: c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ p_1146 ∨ b^{6, 192}_2 c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ p_1146 ∨ -b^{6, 192}_1 c b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ p_1146 ∨ b^{6, 192}_0 c in DIMACS: 9698 9699 9700 1146 9701 0 9698 9699 9700 1146 -9702 0 9698 9699 9700 1146 9703 0 c -1-1 --> -2 c ( b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ b^{6, 191}_0 ∧ -p_1146) -> ( b^{6, 192}_2 ∧ b^{6, 192}_1 ∧ -b^{6, 192}_0) c in CNF: c -b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ p_1146 ∨ b^{6, 192}_2 c -b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ p_1146 ∨ b^{6, 192}_1 c -b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ p_1146 ∨ -b^{6, 192}_0 c in DIMACS: -9698 9699 -9700 1146 9701 0 -9698 9699 -9700 1146 9702 0 -9698 9699 -9700 1146 -9703 0 c -2-1 --> break c ( b^{6, 191}_2 ∧ b^{6, 191}_1 ∧ -b^{6, 191}_0 ∧ -p_1146) -> break c in CNF: c -b^{6, 191}_2 ∨ -b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ p_1146 ∨ break c in DIMACS: -9698 -9699 9700 1146 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 191}_2 ∧ -b^{6, 191}_1 ∧ -b^{6, 191}_0 ∧ true) c in CNF: c -b^{6, 191}_2 ∨ b^{6, 191}_1 ∨ b^{6, 191}_0 ∨ false c in DIMACS: -9698 9699 9700 0 c 3 does not represent an automaton state. c -(-b^{6, 191}_2 ∧ b^{6, 191}_1 ∧ b^{6, 191}_0 ∧ true) c in CNF: c b^{6, 191}_2 ∨ -b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ false c in DIMACS: 9698 -9699 -9700 0 c -3 does not represent an automaton state. c -( b^{6, 191}_2 ∧ b^{6, 191}_1 ∧ b^{6, 191}_0 ∧ true) c in CNF: c -b^{6, 191}_2 ∨ -b^{6, 191}_1 ∨ -b^{6, 191}_0 ∨ false c in DIMACS: -9698 -9699 -9700 0 c i = 192 c -2+1 --> -1 c ( b^{6, 192}_2 ∧ b^{6, 192}_1 ∧ -b^{6, 192}_0 ∧ p_1152) -> ( b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ b^{6, 193}_0) c in CNF: c -b^{6, 192}_2 ∨ -b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ -p_1152 ∨ b^{6, 193}_2 c -b^{6, 192}_2 ∨ -b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ -p_1152 ∨ -b^{6, 193}_1 c -b^{6, 192}_2 ∨ -b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ -p_1152 ∨ b^{6, 193}_0 c in DIMACS: -9701 -9702 9703 -1152 9704 0 -9701 -9702 9703 -1152 -9705 0 -9701 -9702 9703 -1152 9706 0 c -1+1 --> 0 c ( b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ b^{6, 192}_0 ∧ p_1152) -> (-b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ -b^{6, 193}_0) c in CNF: c -b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ -p_1152 ∨ -b^{6, 193}_2 c -b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ -p_1152 ∨ -b^{6, 193}_1 c -b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ -p_1152 ∨ -b^{6, 193}_0 c in DIMACS: -9701 9702 -9703 -1152 -9704 0 -9701 9702 -9703 -1152 -9705 0 -9701 9702 -9703 -1152 -9706 0 c 0+1 --> 1 c (-b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ -b^{6, 192}_0 ∧ p_1152) -> (-b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ b^{6, 193}_0) c in CNF: c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ -p_1152 ∨ -b^{6, 193}_2 c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ -p_1152 ∨ -b^{6, 193}_1 c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ -p_1152 ∨ b^{6, 193}_0 c in DIMACS: 9701 9702 9703 -1152 -9704 0 9701 9702 9703 -1152 -9705 0 9701 9702 9703 -1152 9706 0 c 1+1 --> 2 c (-b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ b^{6, 192}_0 ∧ p_1152) -> (-b^{6, 193}_2 ∧ b^{6, 193}_1 ∧ -b^{6, 193}_0) c in CNF: c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ -p_1152 ∨ -b^{6, 193}_2 c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ -p_1152 ∨ b^{6, 193}_1 c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ -p_1152 ∨ -b^{6, 193}_0 c in DIMACS: 9701 9702 -9703 -1152 -9704 0 9701 9702 -9703 -1152 9705 0 9701 9702 -9703 -1152 -9706 0 c 2+1 --> break c (-b^{6, 192}_2 ∧ b^{6, 192}_1 ∧ -b^{6, 192}_0 ∧ p_1152) -> break c in CNF: c b^{6, 192}_2 ∨ -b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ -p_1152 ∨ break c in DIMACS: 9701 -9702 9703 -1152 1162 0 c 2-1 --> 1 c (-b^{6, 192}_2 ∧ b^{6, 192}_1 ∧ -b^{6, 192}_0 ∧ -p_1152) -> (-b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ b^{6, 193}_0) c in CNF: c b^{6, 192}_2 ∨ -b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ p_1152 ∨ -b^{6, 193}_2 c b^{6, 192}_2 ∨ -b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ p_1152 ∨ -b^{6, 193}_1 c b^{6, 192}_2 ∨ -b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ p_1152 ∨ b^{6, 193}_0 c in DIMACS: 9701 -9702 9703 1152 -9704 0 9701 -9702 9703 1152 -9705 0 9701 -9702 9703 1152 9706 0 c 1-1 --> 0 c (-b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ b^{6, 192}_0 ∧ -p_1152) -> (-b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ -b^{6, 193}_0) c in CNF: c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ p_1152 ∨ -b^{6, 193}_2 c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ p_1152 ∨ -b^{6, 193}_1 c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ p_1152 ∨ -b^{6, 193}_0 c in DIMACS: 9701 9702 -9703 1152 -9704 0 9701 9702 -9703 1152 -9705 0 9701 9702 -9703 1152 -9706 0 c 0-1 --> -1 c (-b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ -b^{6, 192}_0 ∧ -p_1152) -> ( b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ b^{6, 193}_0) c in CNF: c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ p_1152 ∨ b^{6, 193}_2 c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ p_1152 ∨ -b^{6, 193}_1 c b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ p_1152 ∨ b^{6, 193}_0 c in DIMACS: 9701 9702 9703 1152 9704 0 9701 9702 9703 1152 -9705 0 9701 9702 9703 1152 9706 0 c -1-1 --> -2 c ( b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ b^{6, 192}_0 ∧ -p_1152) -> ( b^{6, 193}_2 ∧ b^{6, 193}_1 ∧ -b^{6, 193}_0) c in CNF: c -b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ p_1152 ∨ b^{6, 193}_2 c -b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ p_1152 ∨ b^{6, 193}_1 c -b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ p_1152 ∨ -b^{6, 193}_0 c in DIMACS: -9701 9702 -9703 1152 9704 0 -9701 9702 -9703 1152 9705 0 -9701 9702 -9703 1152 -9706 0 c -2-1 --> break c ( b^{6, 192}_2 ∧ b^{6, 192}_1 ∧ -b^{6, 192}_0 ∧ -p_1152) -> break c in CNF: c -b^{6, 192}_2 ∨ -b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ p_1152 ∨ break c in DIMACS: -9701 -9702 9703 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 192}_2 ∧ -b^{6, 192}_1 ∧ -b^{6, 192}_0 ∧ true) c in CNF: c -b^{6, 192}_2 ∨ b^{6, 192}_1 ∨ b^{6, 192}_0 ∨ false c in DIMACS: -9701 9702 9703 0 c 3 does not represent an automaton state. c -(-b^{6, 192}_2 ∧ b^{6, 192}_1 ∧ b^{6, 192}_0 ∧ true) c in CNF: c b^{6, 192}_2 ∨ -b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ false c in DIMACS: 9701 -9702 -9703 0 c -3 does not represent an automaton state. c -( b^{6, 192}_2 ∧ b^{6, 192}_1 ∧ b^{6, 192}_0 ∧ true) c in CNF: c -b^{6, 192}_2 ∨ -b^{6, 192}_1 ∨ -b^{6, 192}_0 ∨ false c in DIMACS: -9701 -9702 -9703 0 c i = 193 c -2+1 --> -1 c ( b^{6, 193}_2 ∧ b^{6, 193}_1 ∧ -b^{6, 193}_0 ∧ p_1158) -> ( b^{6, 194}_2 ∧ -b^{6, 194}_1 ∧ b^{6, 194}_0) c in CNF: c -b^{6, 193}_2 ∨ -b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ -p_1158 ∨ b^{6, 194}_2 c -b^{6, 193}_2 ∨ -b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ -p_1158 ∨ -b^{6, 194}_1 c -b^{6, 193}_2 ∨ -b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ -p_1158 ∨ b^{6, 194}_0 c in DIMACS: -9704 -9705 9706 -1158 9707 0 -9704 -9705 9706 -1158 -9708 0 -9704 -9705 9706 -1158 9709 0 c -1+1 --> 0 c ( b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ b^{6, 193}_0 ∧ p_1158) -> (-b^{6, 194}_2 ∧ -b^{6, 194}_1 ∧ -b^{6, 194}_0) c in CNF: c -b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ -p_1158 ∨ -b^{6, 194}_2 c -b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ -p_1158 ∨ -b^{6, 194}_1 c -b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ -p_1158 ∨ -b^{6, 194}_0 c in DIMACS: -9704 9705 -9706 -1158 -9707 0 -9704 9705 -9706 -1158 -9708 0 -9704 9705 -9706 -1158 -9709 0 c 0+1 --> 1 c (-b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ -b^{6, 193}_0 ∧ p_1158) -> (-b^{6, 194}_2 ∧ -b^{6, 194}_1 ∧ b^{6, 194}_0) c in CNF: c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ -p_1158 ∨ -b^{6, 194}_2 c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ -p_1158 ∨ -b^{6, 194}_1 c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ -p_1158 ∨ b^{6, 194}_0 c in DIMACS: 9704 9705 9706 -1158 -9707 0 9704 9705 9706 -1158 -9708 0 9704 9705 9706 -1158 9709 0 c 1+1 --> 2 c (-b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ b^{6, 193}_0 ∧ p_1158) -> (-b^{6, 194}_2 ∧ b^{6, 194}_1 ∧ -b^{6, 194}_0) c in CNF: c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ -p_1158 ∨ -b^{6, 194}_2 c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ -p_1158 ∨ b^{6, 194}_1 c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ -p_1158 ∨ -b^{6, 194}_0 c in DIMACS: 9704 9705 -9706 -1158 -9707 0 9704 9705 -9706 -1158 9708 0 9704 9705 -9706 -1158 -9709 0 c 2+1 --> break c (-b^{6, 193}_2 ∧ b^{6, 193}_1 ∧ -b^{6, 193}_0 ∧ p_1158) -> break c in CNF: c b^{6, 193}_2 ∨ -b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ -p_1158 ∨ break c in DIMACS: 9704 -9705 9706 -1158 1162 0 c 2-1 --> 1 c (-b^{6, 193}_2 ∧ b^{6, 193}_1 ∧ -b^{6, 193}_0 ∧ -p_1158) -> (-b^{6, 194}_2 ∧ -b^{6, 194}_1 ∧ b^{6, 194}_0) c in CNF: c b^{6, 193}_2 ∨ -b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ p_1158 ∨ -b^{6, 194}_2 c b^{6, 193}_2 ∨ -b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ p_1158 ∨ -b^{6, 194}_1 c b^{6, 193}_2 ∨ -b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ p_1158 ∨ b^{6, 194}_0 c in DIMACS: 9704 -9705 9706 1158 -9707 0 9704 -9705 9706 1158 -9708 0 9704 -9705 9706 1158 9709 0 c 1-1 --> 0 c (-b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ b^{6, 193}_0 ∧ -p_1158) -> (-b^{6, 194}_2 ∧ -b^{6, 194}_1 ∧ -b^{6, 194}_0) c in CNF: c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ p_1158 ∨ -b^{6, 194}_2 c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ p_1158 ∨ -b^{6, 194}_1 c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ p_1158 ∨ -b^{6, 194}_0 c in DIMACS: 9704 9705 -9706 1158 -9707 0 9704 9705 -9706 1158 -9708 0 9704 9705 -9706 1158 -9709 0 c 0-1 --> -1 c (-b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ -b^{6, 193}_0 ∧ -p_1158) -> ( b^{6, 194}_2 ∧ -b^{6, 194}_1 ∧ b^{6, 194}_0) c in CNF: c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ p_1158 ∨ b^{6, 194}_2 c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ p_1158 ∨ -b^{6, 194}_1 c b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ p_1158 ∨ b^{6, 194}_0 c in DIMACS: 9704 9705 9706 1158 9707 0 9704 9705 9706 1158 -9708 0 9704 9705 9706 1158 9709 0 c -1-1 --> -2 c ( b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ b^{6, 193}_0 ∧ -p_1158) -> ( b^{6, 194}_2 ∧ b^{6, 194}_1 ∧ -b^{6, 194}_0) c in CNF: c -b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ p_1158 ∨ b^{6, 194}_2 c -b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ p_1158 ∨ b^{6, 194}_1 c -b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ p_1158 ∨ -b^{6, 194}_0 c in DIMACS: -9704 9705 -9706 1158 9707 0 -9704 9705 -9706 1158 9708 0 -9704 9705 -9706 1158 -9709 0 c -2-1 --> break c ( b^{6, 193}_2 ∧ b^{6, 193}_1 ∧ -b^{6, 193}_0 ∧ -p_1158) -> break c in CNF: c -b^{6, 193}_2 ∨ -b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ p_1158 ∨ break c in DIMACS: -9704 -9705 9706 1158 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{6, 193}_2 ∧ -b^{6, 193}_1 ∧ -b^{6, 193}_0 ∧ true) c in CNF: c -b^{6, 193}_2 ∨ b^{6, 193}_1 ∨ b^{6, 193}_0 ∨ false c in DIMACS: -9704 9705 9706 0 c 3 does not represent an automaton state. c -(-b^{6, 193}_2 ∧ b^{6, 193}_1 ∧ b^{6, 193}_0 ∧ true) c in CNF: c b^{6, 193}_2 ∨ -b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ false c in DIMACS: 9704 -9705 -9706 0 c -3 does not represent an automaton state. c -( b^{6, 193}_2 ∧ b^{6, 193}_1 ∧ b^{6, 193}_0 ∧ true) c in CNF: c -b^{6, 193}_2 ∨ -b^{6, 193}_1 ∨ -b^{6, 193}_0 ∨ false c in DIMACS: -9704 -9705 -9706 0 c INIT for k = 7 c -b^{7, 1}_2 c -b^{7, 1}_1 c -b^{7, 1}_0 c in DIMACS: -9710 0 -9711 0 -9712 0 c Transitions for k = 7 c i = 1 c -2+1 --> -1 c ( b^{7, 1}_2 ∧ b^{7, 1}_1 ∧ -b^{7, 1}_0 ∧ p_7) -> ( b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ b^{7, 2}_0) c in CNF: c -b^{7, 1}_2 ∨ -b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ -p_7 ∨ b^{7, 2}_2 c -b^{7, 1}_2 ∨ -b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ -p_7 ∨ -b^{7, 2}_1 c -b^{7, 1}_2 ∨ -b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ -p_7 ∨ b^{7, 2}_0 c in DIMACS: -9710 -9711 9712 -7 9713 0 -9710 -9711 9712 -7 -9714 0 -9710 -9711 9712 -7 9715 0 c -1+1 --> 0 c ( b^{7, 1}_2 ∧ -b^{7, 1}_1 ∧ b^{7, 1}_0 ∧ p_7) -> (-b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ -b^{7, 2}_0) c in CNF: c -b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ -p_7 ∨ -b^{7, 2}_2 c -b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ -p_7 ∨ -b^{7, 2}_1 c -b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ -p_7 ∨ -b^{7, 2}_0 c in DIMACS: -9710 9711 -9712 -7 -9713 0 -9710 9711 -9712 -7 -9714 0 -9710 9711 -9712 -7 -9715 0 c 0+1 --> 1 c (-b^{7, 1}_2 ∧ -b^{7, 1}_1 ∧ -b^{7, 1}_0 ∧ p_7) -> (-b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ b^{7, 2}_0) c in CNF: c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ -p_7 ∨ -b^{7, 2}_2 c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ -p_7 ∨ -b^{7, 2}_1 c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ -p_7 ∨ b^{7, 2}_0 c in DIMACS: 9710 9711 9712 -7 -9713 0 9710 9711 9712 -7 -9714 0 9710 9711 9712 -7 9715 0 c 1+1 --> 2 c (-b^{7, 1}_2 ∧ -b^{7, 1}_1 ∧ b^{7, 1}_0 ∧ p_7) -> (-b^{7, 2}_2 ∧ b^{7, 2}_1 ∧ -b^{7, 2}_0) c in CNF: c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ -p_7 ∨ -b^{7, 2}_2 c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ -p_7 ∨ b^{7, 2}_1 c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ -p_7 ∨ -b^{7, 2}_0 c in DIMACS: 9710 9711 -9712 -7 -9713 0 9710 9711 -9712 -7 9714 0 9710 9711 -9712 -7 -9715 0 c 2+1 --> break c (-b^{7, 1}_2 ∧ b^{7, 1}_1 ∧ -b^{7, 1}_0 ∧ p_7) -> break c in CNF: c b^{7, 1}_2 ∨ -b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ -p_7 ∨ break c in DIMACS: 9710 -9711 9712 -7 1162 0 c 2-1 --> 1 c (-b^{7, 1}_2 ∧ b^{7, 1}_1 ∧ -b^{7, 1}_0 ∧ -p_7) -> (-b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ b^{7, 2}_0) c in CNF: c b^{7, 1}_2 ∨ -b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ p_7 ∨ -b^{7, 2}_2 c b^{7, 1}_2 ∨ -b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ p_7 ∨ -b^{7, 2}_1 c b^{7, 1}_2 ∨ -b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ p_7 ∨ b^{7, 2}_0 c in DIMACS: 9710 -9711 9712 7 -9713 0 9710 -9711 9712 7 -9714 0 9710 -9711 9712 7 9715 0 c 1-1 --> 0 c (-b^{7, 1}_2 ∧ -b^{7, 1}_1 ∧ b^{7, 1}_0 ∧ -p_7) -> (-b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ -b^{7, 2}_0) c in CNF: c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ p_7 ∨ -b^{7, 2}_2 c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ p_7 ∨ -b^{7, 2}_1 c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ p_7 ∨ -b^{7, 2}_0 c in DIMACS: 9710 9711 -9712 7 -9713 0 9710 9711 -9712 7 -9714 0 9710 9711 -9712 7 -9715 0 c 0-1 --> -1 c (-b^{7, 1}_2 ∧ -b^{7, 1}_1 ∧ -b^{7, 1}_0 ∧ -p_7) -> ( b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ b^{7, 2}_0) c in CNF: c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ p_7 ∨ b^{7, 2}_2 c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ p_7 ∨ -b^{7, 2}_1 c b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ p_7 ∨ b^{7, 2}_0 c in DIMACS: 9710 9711 9712 7 9713 0 9710 9711 9712 7 -9714 0 9710 9711 9712 7 9715 0 c -1-1 --> -2 c ( b^{7, 1}_2 ∧ -b^{7, 1}_1 ∧ b^{7, 1}_0 ∧ -p_7) -> ( b^{7, 2}_2 ∧ b^{7, 2}_1 ∧ -b^{7, 2}_0) c in CNF: c -b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ p_7 ∨ b^{7, 2}_2 c -b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ p_7 ∨ b^{7, 2}_1 c -b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ p_7 ∨ -b^{7, 2}_0 c in DIMACS: -9710 9711 -9712 7 9713 0 -9710 9711 -9712 7 9714 0 -9710 9711 -9712 7 -9715 0 c -2-1 --> break c ( b^{7, 1}_2 ∧ b^{7, 1}_1 ∧ -b^{7, 1}_0 ∧ -p_7) -> break c in CNF: c -b^{7, 1}_2 ∨ -b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ p_7 ∨ break c in DIMACS: -9710 -9711 9712 7 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 1}_2 ∧ -b^{7, 1}_1 ∧ -b^{7, 1}_0 ∧ true) c in CNF: c -b^{7, 1}_2 ∨ b^{7, 1}_1 ∨ b^{7, 1}_0 ∨ false c in DIMACS: -9710 9711 9712 0 c 3 does not represent an automaton state. c -(-b^{7, 1}_2 ∧ b^{7, 1}_1 ∧ b^{7, 1}_0 ∧ true) c in CNF: c b^{7, 1}_2 ∨ -b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ false c in DIMACS: 9710 -9711 -9712 0 c -3 does not represent an automaton state. c -( b^{7, 1}_2 ∧ b^{7, 1}_1 ∧ b^{7, 1}_0 ∧ true) c in CNF: c -b^{7, 1}_2 ∨ -b^{7, 1}_1 ∨ -b^{7, 1}_0 ∨ false c in DIMACS: -9710 -9711 -9712 0 c i = 2 c -2+1 --> -1 c ( b^{7, 2}_2 ∧ b^{7, 2}_1 ∧ -b^{7, 2}_0 ∧ p_14) -> ( b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ b^{7, 3}_0) c in CNF: c -b^{7, 2}_2 ∨ -b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ -p_14 ∨ b^{7, 3}_2 c -b^{7, 2}_2 ∨ -b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ -p_14 ∨ -b^{7, 3}_1 c -b^{7, 2}_2 ∨ -b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ -p_14 ∨ b^{7, 3}_0 c in DIMACS: -9713 -9714 9715 -14 9716 0 -9713 -9714 9715 -14 -9717 0 -9713 -9714 9715 -14 9718 0 c -1+1 --> 0 c ( b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ b^{7, 2}_0 ∧ p_14) -> (-b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ -b^{7, 3}_0) c in CNF: c -b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ -p_14 ∨ -b^{7, 3}_2 c -b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ -p_14 ∨ -b^{7, 3}_1 c -b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ -p_14 ∨ -b^{7, 3}_0 c in DIMACS: -9713 9714 -9715 -14 -9716 0 -9713 9714 -9715 -14 -9717 0 -9713 9714 -9715 -14 -9718 0 c 0+1 --> 1 c (-b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ -b^{7, 2}_0 ∧ p_14) -> (-b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ b^{7, 3}_0) c in CNF: c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ -p_14 ∨ -b^{7, 3}_2 c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ -p_14 ∨ -b^{7, 3}_1 c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ -p_14 ∨ b^{7, 3}_0 c in DIMACS: 9713 9714 9715 -14 -9716 0 9713 9714 9715 -14 -9717 0 9713 9714 9715 -14 9718 0 c 1+1 --> 2 c (-b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ b^{7, 2}_0 ∧ p_14) -> (-b^{7, 3}_2 ∧ b^{7, 3}_1 ∧ -b^{7, 3}_0) c in CNF: c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ -p_14 ∨ -b^{7, 3}_2 c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ -p_14 ∨ b^{7, 3}_1 c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ -p_14 ∨ -b^{7, 3}_0 c in DIMACS: 9713 9714 -9715 -14 -9716 0 9713 9714 -9715 -14 9717 0 9713 9714 -9715 -14 -9718 0 c 2+1 --> break c (-b^{7, 2}_2 ∧ b^{7, 2}_1 ∧ -b^{7, 2}_0 ∧ p_14) -> break c in CNF: c b^{7, 2}_2 ∨ -b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ -p_14 ∨ break c in DIMACS: 9713 -9714 9715 -14 1162 0 c 2-1 --> 1 c (-b^{7, 2}_2 ∧ b^{7, 2}_1 ∧ -b^{7, 2}_0 ∧ -p_14) -> (-b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ b^{7, 3}_0) c in CNF: c b^{7, 2}_2 ∨ -b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ p_14 ∨ -b^{7, 3}_2 c b^{7, 2}_2 ∨ -b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ p_14 ∨ -b^{7, 3}_1 c b^{7, 2}_2 ∨ -b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ p_14 ∨ b^{7, 3}_0 c in DIMACS: 9713 -9714 9715 14 -9716 0 9713 -9714 9715 14 -9717 0 9713 -9714 9715 14 9718 0 c 1-1 --> 0 c (-b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ b^{7, 2}_0 ∧ -p_14) -> (-b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ -b^{7, 3}_0) c in CNF: c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ p_14 ∨ -b^{7, 3}_2 c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ p_14 ∨ -b^{7, 3}_1 c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ p_14 ∨ -b^{7, 3}_0 c in DIMACS: 9713 9714 -9715 14 -9716 0 9713 9714 -9715 14 -9717 0 9713 9714 -9715 14 -9718 0 c 0-1 --> -1 c (-b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ -b^{7, 2}_0 ∧ -p_14) -> ( b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ b^{7, 3}_0) c in CNF: c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ p_14 ∨ b^{7, 3}_2 c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ p_14 ∨ -b^{7, 3}_1 c b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ p_14 ∨ b^{7, 3}_0 c in DIMACS: 9713 9714 9715 14 9716 0 9713 9714 9715 14 -9717 0 9713 9714 9715 14 9718 0 c -1-1 --> -2 c ( b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ b^{7, 2}_0 ∧ -p_14) -> ( b^{7, 3}_2 ∧ b^{7, 3}_1 ∧ -b^{7, 3}_0) c in CNF: c -b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ p_14 ∨ b^{7, 3}_2 c -b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ p_14 ∨ b^{7, 3}_1 c -b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ p_14 ∨ -b^{7, 3}_0 c in DIMACS: -9713 9714 -9715 14 9716 0 -9713 9714 -9715 14 9717 0 -9713 9714 -9715 14 -9718 0 c -2-1 --> break c ( b^{7, 2}_2 ∧ b^{7, 2}_1 ∧ -b^{7, 2}_0 ∧ -p_14) -> break c in CNF: c -b^{7, 2}_2 ∨ -b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ p_14 ∨ break c in DIMACS: -9713 -9714 9715 14 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 2}_2 ∧ -b^{7, 2}_1 ∧ -b^{7, 2}_0 ∧ true) c in CNF: c -b^{7, 2}_2 ∨ b^{7, 2}_1 ∨ b^{7, 2}_0 ∨ false c in DIMACS: -9713 9714 9715 0 c 3 does not represent an automaton state. c -(-b^{7, 2}_2 ∧ b^{7, 2}_1 ∧ b^{7, 2}_0 ∧ true) c in CNF: c b^{7, 2}_2 ∨ -b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ false c in DIMACS: 9713 -9714 -9715 0 c -3 does not represent an automaton state. c -( b^{7, 2}_2 ∧ b^{7, 2}_1 ∧ b^{7, 2}_0 ∧ true) c in CNF: c -b^{7, 2}_2 ∨ -b^{7, 2}_1 ∨ -b^{7, 2}_0 ∨ false c in DIMACS: -9713 -9714 -9715 0 c i = 3 c -2+1 --> -1 c ( b^{7, 3}_2 ∧ b^{7, 3}_1 ∧ -b^{7, 3}_0 ∧ p_21) -> ( b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ b^{7, 4}_0) c in CNF: c -b^{7, 3}_2 ∨ -b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ -p_21 ∨ b^{7, 4}_2 c -b^{7, 3}_2 ∨ -b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ -p_21 ∨ -b^{7, 4}_1 c -b^{7, 3}_2 ∨ -b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ -p_21 ∨ b^{7, 4}_0 c in DIMACS: -9716 -9717 9718 -21 9719 0 -9716 -9717 9718 -21 -9720 0 -9716 -9717 9718 -21 9721 0 c -1+1 --> 0 c ( b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ b^{7, 3}_0 ∧ p_21) -> (-b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ -b^{7, 4}_0) c in CNF: c -b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ -p_21 ∨ -b^{7, 4}_2 c -b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ -p_21 ∨ -b^{7, 4}_1 c -b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ -p_21 ∨ -b^{7, 4}_0 c in DIMACS: -9716 9717 -9718 -21 -9719 0 -9716 9717 -9718 -21 -9720 0 -9716 9717 -9718 -21 -9721 0 c 0+1 --> 1 c (-b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ -b^{7, 3}_0 ∧ p_21) -> (-b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ b^{7, 4}_0) c in CNF: c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ -p_21 ∨ -b^{7, 4}_2 c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ -p_21 ∨ -b^{7, 4}_1 c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ -p_21 ∨ b^{7, 4}_0 c in DIMACS: 9716 9717 9718 -21 -9719 0 9716 9717 9718 -21 -9720 0 9716 9717 9718 -21 9721 0 c 1+1 --> 2 c (-b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ b^{7, 3}_0 ∧ p_21) -> (-b^{7, 4}_2 ∧ b^{7, 4}_1 ∧ -b^{7, 4}_0) c in CNF: c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ -p_21 ∨ -b^{7, 4}_2 c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ -p_21 ∨ b^{7, 4}_1 c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ -p_21 ∨ -b^{7, 4}_0 c in DIMACS: 9716 9717 -9718 -21 -9719 0 9716 9717 -9718 -21 9720 0 9716 9717 -9718 -21 -9721 0 c 2+1 --> break c (-b^{7, 3}_2 ∧ b^{7, 3}_1 ∧ -b^{7, 3}_0 ∧ p_21) -> break c in CNF: c b^{7, 3}_2 ∨ -b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ -p_21 ∨ break c in DIMACS: 9716 -9717 9718 -21 1162 0 c 2-1 --> 1 c (-b^{7, 3}_2 ∧ b^{7, 3}_1 ∧ -b^{7, 3}_0 ∧ -p_21) -> (-b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ b^{7, 4}_0) c in CNF: c b^{7, 3}_2 ∨ -b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ p_21 ∨ -b^{7, 4}_2 c b^{7, 3}_2 ∨ -b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ p_21 ∨ -b^{7, 4}_1 c b^{7, 3}_2 ∨ -b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ p_21 ∨ b^{7, 4}_0 c in DIMACS: 9716 -9717 9718 21 -9719 0 9716 -9717 9718 21 -9720 0 9716 -9717 9718 21 9721 0 c 1-1 --> 0 c (-b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ b^{7, 3}_0 ∧ -p_21) -> (-b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ -b^{7, 4}_0) c in CNF: c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ p_21 ∨ -b^{7, 4}_2 c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ p_21 ∨ -b^{7, 4}_1 c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ p_21 ∨ -b^{7, 4}_0 c in DIMACS: 9716 9717 -9718 21 -9719 0 9716 9717 -9718 21 -9720 0 9716 9717 -9718 21 -9721 0 c 0-1 --> -1 c (-b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ -b^{7, 3}_0 ∧ -p_21) -> ( b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ b^{7, 4}_0) c in CNF: c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ p_21 ∨ b^{7, 4}_2 c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ p_21 ∨ -b^{7, 4}_1 c b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ p_21 ∨ b^{7, 4}_0 c in DIMACS: 9716 9717 9718 21 9719 0 9716 9717 9718 21 -9720 0 9716 9717 9718 21 9721 0 c -1-1 --> -2 c ( b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ b^{7, 3}_0 ∧ -p_21) -> ( b^{7, 4}_2 ∧ b^{7, 4}_1 ∧ -b^{7, 4}_0) c in CNF: c -b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ p_21 ∨ b^{7, 4}_2 c -b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ p_21 ∨ b^{7, 4}_1 c -b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ p_21 ∨ -b^{7, 4}_0 c in DIMACS: -9716 9717 -9718 21 9719 0 -9716 9717 -9718 21 9720 0 -9716 9717 -9718 21 -9721 0 c -2-1 --> break c ( b^{7, 3}_2 ∧ b^{7, 3}_1 ∧ -b^{7, 3}_0 ∧ -p_21) -> break c in CNF: c -b^{7, 3}_2 ∨ -b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ p_21 ∨ break c in DIMACS: -9716 -9717 9718 21 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 3}_2 ∧ -b^{7, 3}_1 ∧ -b^{7, 3}_0 ∧ true) c in CNF: c -b^{7, 3}_2 ∨ b^{7, 3}_1 ∨ b^{7, 3}_0 ∨ false c in DIMACS: -9716 9717 9718 0 c 3 does not represent an automaton state. c -(-b^{7, 3}_2 ∧ b^{7, 3}_1 ∧ b^{7, 3}_0 ∧ true) c in CNF: c b^{7, 3}_2 ∨ -b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ false c in DIMACS: 9716 -9717 -9718 0 c -3 does not represent an automaton state. c -( b^{7, 3}_2 ∧ b^{7, 3}_1 ∧ b^{7, 3}_0 ∧ true) c in CNF: c -b^{7, 3}_2 ∨ -b^{7, 3}_1 ∨ -b^{7, 3}_0 ∨ false c in DIMACS: -9716 -9717 -9718 0 c i = 4 c -2+1 --> -1 c ( b^{7, 4}_2 ∧ b^{7, 4}_1 ∧ -b^{7, 4}_0 ∧ p_28) -> ( b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ b^{7, 5}_0) c in CNF: c -b^{7, 4}_2 ∨ -b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ -p_28 ∨ b^{7, 5}_2 c -b^{7, 4}_2 ∨ -b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ -p_28 ∨ -b^{7, 5}_1 c -b^{7, 4}_2 ∨ -b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ -p_28 ∨ b^{7, 5}_0 c in DIMACS: -9719 -9720 9721 -28 9722 0 -9719 -9720 9721 -28 -9723 0 -9719 -9720 9721 -28 9724 0 c -1+1 --> 0 c ( b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ b^{7, 4}_0 ∧ p_28) -> (-b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ -b^{7, 5}_0) c in CNF: c -b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ -p_28 ∨ -b^{7, 5}_2 c -b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ -p_28 ∨ -b^{7, 5}_1 c -b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ -p_28 ∨ -b^{7, 5}_0 c in DIMACS: -9719 9720 -9721 -28 -9722 0 -9719 9720 -9721 -28 -9723 0 -9719 9720 -9721 -28 -9724 0 c 0+1 --> 1 c (-b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ -b^{7, 4}_0 ∧ p_28) -> (-b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ b^{7, 5}_0) c in CNF: c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ -p_28 ∨ -b^{7, 5}_2 c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ -p_28 ∨ -b^{7, 5}_1 c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ -p_28 ∨ b^{7, 5}_0 c in DIMACS: 9719 9720 9721 -28 -9722 0 9719 9720 9721 -28 -9723 0 9719 9720 9721 -28 9724 0 c 1+1 --> 2 c (-b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ b^{7, 4}_0 ∧ p_28) -> (-b^{7, 5}_2 ∧ b^{7, 5}_1 ∧ -b^{7, 5}_0) c in CNF: c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ -p_28 ∨ -b^{7, 5}_2 c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ -p_28 ∨ b^{7, 5}_1 c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ -p_28 ∨ -b^{7, 5}_0 c in DIMACS: 9719 9720 -9721 -28 -9722 0 9719 9720 -9721 -28 9723 0 9719 9720 -9721 -28 -9724 0 c 2+1 --> break c (-b^{7, 4}_2 ∧ b^{7, 4}_1 ∧ -b^{7, 4}_0 ∧ p_28) -> break c in CNF: c b^{7, 4}_2 ∨ -b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ -p_28 ∨ break c in DIMACS: 9719 -9720 9721 -28 1162 0 c 2-1 --> 1 c (-b^{7, 4}_2 ∧ b^{7, 4}_1 ∧ -b^{7, 4}_0 ∧ -p_28) -> (-b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ b^{7, 5}_0) c in CNF: c b^{7, 4}_2 ∨ -b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ p_28 ∨ -b^{7, 5}_2 c b^{7, 4}_2 ∨ -b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ p_28 ∨ -b^{7, 5}_1 c b^{7, 4}_2 ∨ -b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ p_28 ∨ b^{7, 5}_0 c in DIMACS: 9719 -9720 9721 28 -9722 0 9719 -9720 9721 28 -9723 0 9719 -9720 9721 28 9724 0 c 1-1 --> 0 c (-b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ b^{7, 4}_0 ∧ -p_28) -> (-b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ -b^{7, 5}_0) c in CNF: c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ p_28 ∨ -b^{7, 5}_2 c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ p_28 ∨ -b^{7, 5}_1 c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ p_28 ∨ -b^{7, 5}_0 c in DIMACS: 9719 9720 -9721 28 -9722 0 9719 9720 -9721 28 -9723 0 9719 9720 -9721 28 -9724 0 c 0-1 --> -1 c (-b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ -b^{7, 4}_0 ∧ -p_28) -> ( b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ b^{7, 5}_0) c in CNF: c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ p_28 ∨ b^{7, 5}_2 c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ p_28 ∨ -b^{7, 5}_1 c b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ p_28 ∨ b^{7, 5}_0 c in DIMACS: 9719 9720 9721 28 9722 0 9719 9720 9721 28 -9723 0 9719 9720 9721 28 9724 0 c -1-1 --> -2 c ( b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ b^{7, 4}_0 ∧ -p_28) -> ( b^{7, 5}_2 ∧ b^{7, 5}_1 ∧ -b^{7, 5}_0) c in CNF: c -b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ p_28 ∨ b^{7, 5}_2 c -b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ p_28 ∨ b^{7, 5}_1 c -b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ p_28 ∨ -b^{7, 5}_0 c in DIMACS: -9719 9720 -9721 28 9722 0 -9719 9720 -9721 28 9723 0 -9719 9720 -9721 28 -9724 0 c -2-1 --> break c ( b^{7, 4}_2 ∧ b^{7, 4}_1 ∧ -b^{7, 4}_0 ∧ -p_28) -> break c in CNF: c -b^{7, 4}_2 ∨ -b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ p_28 ∨ break c in DIMACS: -9719 -9720 9721 28 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 4}_2 ∧ -b^{7, 4}_1 ∧ -b^{7, 4}_0 ∧ true) c in CNF: c -b^{7, 4}_2 ∨ b^{7, 4}_1 ∨ b^{7, 4}_0 ∨ false c in DIMACS: -9719 9720 9721 0 c 3 does not represent an automaton state. c -(-b^{7, 4}_2 ∧ b^{7, 4}_1 ∧ b^{7, 4}_0 ∧ true) c in CNF: c b^{7, 4}_2 ∨ -b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ false c in DIMACS: 9719 -9720 -9721 0 c -3 does not represent an automaton state. c -( b^{7, 4}_2 ∧ b^{7, 4}_1 ∧ b^{7, 4}_0 ∧ true) c in CNF: c -b^{7, 4}_2 ∨ -b^{7, 4}_1 ∨ -b^{7, 4}_0 ∨ false c in DIMACS: -9719 -9720 -9721 0 c i = 5 c -2+1 --> -1 c ( b^{7, 5}_2 ∧ b^{7, 5}_1 ∧ -b^{7, 5}_0 ∧ p_35) -> ( b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ b^{7, 6}_0) c in CNF: c -b^{7, 5}_2 ∨ -b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ -p_35 ∨ b^{7, 6}_2 c -b^{7, 5}_2 ∨ -b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ -p_35 ∨ -b^{7, 6}_1 c -b^{7, 5}_2 ∨ -b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ -p_35 ∨ b^{7, 6}_0 c in DIMACS: -9722 -9723 9724 -35 9725 0 -9722 -9723 9724 -35 -9726 0 -9722 -9723 9724 -35 9727 0 c -1+1 --> 0 c ( b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ b^{7, 5}_0 ∧ p_35) -> (-b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ -b^{7, 6}_0) c in CNF: c -b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ -p_35 ∨ -b^{7, 6}_2 c -b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ -p_35 ∨ -b^{7, 6}_1 c -b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ -p_35 ∨ -b^{7, 6}_0 c in DIMACS: -9722 9723 -9724 -35 -9725 0 -9722 9723 -9724 -35 -9726 0 -9722 9723 -9724 -35 -9727 0 c 0+1 --> 1 c (-b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ -b^{7, 5}_0 ∧ p_35) -> (-b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ b^{7, 6}_0) c in CNF: c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ -p_35 ∨ -b^{7, 6}_2 c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ -p_35 ∨ -b^{7, 6}_1 c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ -p_35 ∨ b^{7, 6}_0 c in DIMACS: 9722 9723 9724 -35 -9725 0 9722 9723 9724 -35 -9726 0 9722 9723 9724 -35 9727 0 c 1+1 --> 2 c (-b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ b^{7, 5}_0 ∧ p_35) -> (-b^{7, 6}_2 ∧ b^{7, 6}_1 ∧ -b^{7, 6}_0) c in CNF: c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ -p_35 ∨ -b^{7, 6}_2 c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ -p_35 ∨ b^{7, 6}_1 c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ -p_35 ∨ -b^{7, 6}_0 c in DIMACS: 9722 9723 -9724 -35 -9725 0 9722 9723 -9724 -35 9726 0 9722 9723 -9724 -35 -9727 0 c 2+1 --> break c (-b^{7, 5}_2 ∧ b^{7, 5}_1 ∧ -b^{7, 5}_0 ∧ p_35) -> break c in CNF: c b^{7, 5}_2 ∨ -b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ -p_35 ∨ break c in DIMACS: 9722 -9723 9724 -35 1162 0 c 2-1 --> 1 c (-b^{7, 5}_2 ∧ b^{7, 5}_1 ∧ -b^{7, 5}_0 ∧ -p_35) -> (-b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ b^{7, 6}_0) c in CNF: c b^{7, 5}_2 ∨ -b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ p_35 ∨ -b^{7, 6}_2 c b^{7, 5}_2 ∨ -b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ p_35 ∨ -b^{7, 6}_1 c b^{7, 5}_2 ∨ -b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ p_35 ∨ b^{7, 6}_0 c in DIMACS: 9722 -9723 9724 35 -9725 0 9722 -9723 9724 35 -9726 0 9722 -9723 9724 35 9727 0 c 1-1 --> 0 c (-b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ b^{7, 5}_0 ∧ -p_35) -> (-b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ -b^{7, 6}_0) c in CNF: c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ p_35 ∨ -b^{7, 6}_2 c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ p_35 ∨ -b^{7, 6}_1 c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ p_35 ∨ -b^{7, 6}_0 c in DIMACS: 9722 9723 -9724 35 -9725 0 9722 9723 -9724 35 -9726 0 9722 9723 -9724 35 -9727 0 c 0-1 --> -1 c (-b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ -b^{7, 5}_0 ∧ -p_35) -> ( b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ b^{7, 6}_0) c in CNF: c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ p_35 ∨ b^{7, 6}_2 c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ p_35 ∨ -b^{7, 6}_1 c b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ p_35 ∨ b^{7, 6}_0 c in DIMACS: 9722 9723 9724 35 9725 0 9722 9723 9724 35 -9726 0 9722 9723 9724 35 9727 0 c -1-1 --> -2 c ( b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ b^{7, 5}_0 ∧ -p_35) -> ( b^{7, 6}_2 ∧ b^{7, 6}_1 ∧ -b^{7, 6}_0) c in CNF: c -b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ p_35 ∨ b^{7, 6}_2 c -b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ p_35 ∨ b^{7, 6}_1 c -b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ p_35 ∨ -b^{7, 6}_0 c in DIMACS: -9722 9723 -9724 35 9725 0 -9722 9723 -9724 35 9726 0 -9722 9723 -9724 35 -9727 0 c -2-1 --> break c ( b^{7, 5}_2 ∧ b^{7, 5}_1 ∧ -b^{7, 5}_0 ∧ -p_35) -> break c in CNF: c -b^{7, 5}_2 ∨ -b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ p_35 ∨ break c in DIMACS: -9722 -9723 9724 35 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 5}_2 ∧ -b^{7, 5}_1 ∧ -b^{7, 5}_0 ∧ true) c in CNF: c -b^{7, 5}_2 ∨ b^{7, 5}_1 ∨ b^{7, 5}_0 ∨ false c in DIMACS: -9722 9723 9724 0 c 3 does not represent an automaton state. c -(-b^{7, 5}_2 ∧ b^{7, 5}_1 ∧ b^{7, 5}_0 ∧ true) c in CNF: c b^{7, 5}_2 ∨ -b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ false c in DIMACS: 9722 -9723 -9724 0 c -3 does not represent an automaton state. c -( b^{7, 5}_2 ∧ b^{7, 5}_1 ∧ b^{7, 5}_0 ∧ true) c in CNF: c -b^{7, 5}_2 ∨ -b^{7, 5}_1 ∨ -b^{7, 5}_0 ∨ false c in DIMACS: -9722 -9723 -9724 0 c i = 6 c -2+1 --> -1 c ( b^{7, 6}_2 ∧ b^{7, 6}_1 ∧ -b^{7, 6}_0 ∧ p_42) -> ( b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ b^{7, 7}_0) c in CNF: c -b^{7, 6}_2 ∨ -b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ -p_42 ∨ b^{7, 7}_2 c -b^{7, 6}_2 ∨ -b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ -p_42 ∨ -b^{7, 7}_1 c -b^{7, 6}_2 ∨ -b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ -p_42 ∨ b^{7, 7}_0 c in DIMACS: -9725 -9726 9727 -42 9728 0 -9725 -9726 9727 -42 -9729 0 -9725 -9726 9727 -42 9730 0 c -1+1 --> 0 c ( b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ b^{7, 6}_0 ∧ p_42) -> (-b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ -b^{7, 7}_0) c in CNF: c -b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ -p_42 ∨ -b^{7, 7}_2 c -b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ -p_42 ∨ -b^{7, 7}_1 c -b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ -p_42 ∨ -b^{7, 7}_0 c in DIMACS: -9725 9726 -9727 -42 -9728 0 -9725 9726 -9727 -42 -9729 0 -9725 9726 -9727 -42 -9730 0 c 0+1 --> 1 c (-b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ -b^{7, 6}_0 ∧ p_42) -> (-b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ b^{7, 7}_0) c in CNF: c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ -p_42 ∨ -b^{7, 7}_2 c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ -p_42 ∨ -b^{7, 7}_1 c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ -p_42 ∨ b^{7, 7}_0 c in DIMACS: 9725 9726 9727 -42 -9728 0 9725 9726 9727 -42 -9729 0 9725 9726 9727 -42 9730 0 c 1+1 --> 2 c (-b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ b^{7, 6}_0 ∧ p_42) -> (-b^{7, 7}_2 ∧ b^{7, 7}_1 ∧ -b^{7, 7}_0) c in CNF: c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ -p_42 ∨ -b^{7, 7}_2 c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ -p_42 ∨ b^{7, 7}_1 c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ -p_42 ∨ -b^{7, 7}_0 c in DIMACS: 9725 9726 -9727 -42 -9728 0 9725 9726 -9727 -42 9729 0 9725 9726 -9727 -42 -9730 0 c 2+1 --> break c (-b^{7, 6}_2 ∧ b^{7, 6}_1 ∧ -b^{7, 6}_0 ∧ p_42) -> break c in CNF: c b^{7, 6}_2 ∨ -b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ -p_42 ∨ break c in DIMACS: 9725 -9726 9727 -42 1162 0 c 2-1 --> 1 c (-b^{7, 6}_2 ∧ b^{7, 6}_1 ∧ -b^{7, 6}_0 ∧ -p_42) -> (-b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ b^{7, 7}_0) c in CNF: c b^{7, 6}_2 ∨ -b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ p_42 ∨ -b^{7, 7}_2 c b^{7, 6}_2 ∨ -b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ p_42 ∨ -b^{7, 7}_1 c b^{7, 6}_2 ∨ -b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ p_42 ∨ b^{7, 7}_0 c in DIMACS: 9725 -9726 9727 42 -9728 0 9725 -9726 9727 42 -9729 0 9725 -9726 9727 42 9730 0 c 1-1 --> 0 c (-b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ b^{7, 6}_0 ∧ -p_42) -> (-b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ -b^{7, 7}_0) c in CNF: c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ p_42 ∨ -b^{7, 7}_2 c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ p_42 ∨ -b^{7, 7}_1 c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ p_42 ∨ -b^{7, 7}_0 c in DIMACS: 9725 9726 -9727 42 -9728 0 9725 9726 -9727 42 -9729 0 9725 9726 -9727 42 -9730 0 c 0-1 --> -1 c (-b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ -b^{7, 6}_0 ∧ -p_42) -> ( b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ b^{7, 7}_0) c in CNF: c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ p_42 ∨ b^{7, 7}_2 c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ p_42 ∨ -b^{7, 7}_1 c b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ p_42 ∨ b^{7, 7}_0 c in DIMACS: 9725 9726 9727 42 9728 0 9725 9726 9727 42 -9729 0 9725 9726 9727 42 9730 0 c -1-1 --> -2 c ( b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ b^{7, 6}_0 ∧ -p_42) -> ( b^{7, 7}_2 ∧ b^{7, 7}_1 ∧ -b^{7, 7}_0) c in CNF: c -b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ p_42 ∨ b^{7, 7}_2 c -b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ p_42 ∨ b^{7, 7}_1 c -b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ p_42 ∨ -b^{7, 7}_0 c in DIMACS: -9725 9726 -9727 42 9728 0 -9725 9726 -9727 42 9729 0 -9725 9726 -9727 42 -9730 0 c -2-1 --> break c ( b^{7, 6}_2 ∧ b^{7, 6}_1 ∧ -b^{7, 6}_0 ∧ -p_42) -> break c in CNF: c -b^{7, 6}_2 ∨ -b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ p_42 ∨ break c in DIMACS: -9725 -9726 9727 42 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 6}_2 ∧ -b^{7, 6}_1 ∧ -b^{7, 6}_0 ∧ true) c in CNF: c -b^{7, 6}_2 ∨ b^{7, 6}_1 ∨ b^{7, 6}_0 ∨ false c in DIMACS: -9725 9726 9727 0 c 3 does not represent an automaton state. c -(-b^{7, 6}_2 ∧ b^{7, 6}_1 ∧ b^{7, 6}_0 ∧ true) c in CNF: c b^{7, 6}_2 ∨ -b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ false c in DIMACS: 9725 -9726 -9727 0 c -3 does not represent an automaton state. c -( b^{7, 6}_2 ∧ b^{7, 6}_1 ∧ b^{7, 6}_0 ∧ true) c in CNF: c -b^{7, 6}_2 ∨ -b^{7, 6}_1 ∨ -b^{7, 6}_0 ∨ false c in DIMACS: -9725 -9726 -9727 0 c i = 7 c -2+1 --> -1 c ( b^{7, 7}_2 ∧ b^{7, 7}_1 ∧ -b^{7, 7}_0 ∧ p_49) -> ( b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ b^{7, 8}_0) c in CNF: c -b^{7, 7}_2 ∨ -b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ -p_49 ∨ b^{7, 8}_2 c -b^{7, 7}_2 ∨ -b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ -p_49 ∨ -b^{7, 8}_1 c -b^{7, 7}_2 ∨ -b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ -p_49 ∨ b^{7, 8}_0 c in DIMACS: -9728 -9729 9730 -49 9731 0 -9728 -9729 9730 -49 -9732 0 -9728 -9729 9730 -49 9733 0 c -1+1 --> 0 c ( b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ b^{7, 7}_0 ∧ p_49) -> (-b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ -b^{7, 8}_0) c in CNF: c -b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ -p_49 ∨ -b^{7, 8}_2 c -b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ -p_49 ∨ -b^{7, 8}_1 c -b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ -p_49 ∨ -b^{7, 8}_0 c in DIMACS: -9728 9729 -9730 -49 -9731 0 -9728 9729 -9730 -49 -9732 0 -9728 9729 -9730 -49 -9733 0 c 0+1 --> 1 c (-b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ -b^{7, 7}_0 ∧ p_49) -> (-b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ b^{7, 8}_0) c in CNF: c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ -p_49 ∨ -b^{7, 8}_2 c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ -p_49 ∨ -b^{7, 8}_1 c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ -p_49 ∨ b^{7, 8}_0 c in DIMACS: 9728 9729 9730 -49 -9731 0 9728 9729 9730 -49 -9732 0 9728 9729 9730 -49 9733 0 c 1+1 --> 2 c (-b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ b^{7, 7}_0 ∧ p_49) -> (-b^{7, 8}_2 ∧ b^{7, 8}_1 ∧ -b^{7, 8}_0) c in CNF: c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ -p_49 ∨ -b^{7, 8}_2 c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ -p_49 ∨ b^{7, 8}_1 c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ -p_49 ∨ -b^{7, 8}_0 c in DIMACS: 9728 9729 -9730 -49 -9731 0 9728 9729 -9730 -49 9732 0 9728 9729 -9730 -49 -9733 0 c 2+1 --> break c (-b^{7, 7}_2 ∧ b^{7, 7}_1 ∧ -b^{7, 7}_0 ∧ p_49) -> break c in CNF: c b^{7, 7}_2 ∨ -b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ -p_49 ∨ break c in DIMACS: 9728 -9729 9730 -49 1162 0 c 2-1 --> 1 c (-b^{7, 7}_2 ∧ b^{7, 7}_1 ∧ -b^{7, 7}_0 ∧ -p_49) -> (-b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ b^{7, 8}_0) c in CNF: c b^{7, 7}_2 ∨ -b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ p_49 ∨ -b^{7, 8}_2 c b^{7, 7}_2 ∨ -b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ p_49 ∨ -b^{7, 8}_1 c b^{7, 7}_2 ∨ -b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ p_49 ∨ b^{7, 8}_0 c in DIMACS: 9728 -9729 9730 49 -9731 0 9728 -9729 9730 49 -9732 0 9728 -9729 9730 49 9733 0 c 1-1 --> 0 c (-b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ b^{7, 7}_0 ∧ -p_49) -> (-b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ -b^{7, 8}_0) c in CNF: c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ p_49 ∨ -b^{7, 8}_2 c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ p_49 ∨ -b^{7, 8}_1 c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ p_49 ∨ -b^{7, 8}_0 c in DIMACS: 9728 9729 -9730 49 -9731 0 9728 9729 -9730 49 -9732 0 9728 9729 -9730 49 -9733 0 c 0-1 --> -1 c (-b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ -b^{7, 7}_0 ∧ -p_49) -> ( b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ b^{7, 8}_0) c in CNF: c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ p_49 ∨ b^{7, 8}_2 c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ p_49 ∨ -b^{7, 8}_1 c b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ p_49 ∨ b^{7, 8}_0 c in DIMACS: 9728 9729 9730 49 9731 0 9728 9729 9730 49 -9732 0 9728 9729 9730 49 9733 0 c -1-1 --> -2 c ( b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ b^{7, 7}_0 ∧ -p_49) -> ( b^{7, 8}_2 ∧ b^{7, 8}_1 ∧ -b^{7, 8}_0) c in CNF: c -b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ p_49 ∨ b^{7, 8}_2 c -b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ p_49 ∨ b^{7, 8}_1 c -b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ p_49 ∨ -b^{7, 8}_0 c in DIMACS: -9728 9729 -9730 49 9731 0 -9728 9729 -9730 49 9732 0 -9728 9729 -9730 49 -9733 0 c -2-1 --> break c ( b^{7, 7}_2 ∧ b^{7, 7}_1 ∧ -b^{7, 7}_0 ∧ -p_49) -> break c in CNF: c -b^{7, 7}_2 ∨ -b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ p_49 ∨ break c in DIMACS: -9728 -9729 9730 49 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 7}_2 ∧ -b^{7, 7}_1 ∧ -b^{7, 7}_0 ∧ true) c in CNF: c -b^{7, 7}_2 ∨ b^{7, 7}_1 ∨ b^{7, 7}_0 ∨ false c in DIMACS: -9728 9729 9730 0 c 3 does not represent an automaton state. c -(-b^{7, 7}_2 ∧ b^{7, 7}_1 ∧ b^{7, 7}_0 ∧ true) c in CNF: c b^{7, 7}_2 ∨ -b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ false c in DIMACS: 9728 -9729 -9730 0 c -3 does not represent an automaton state. c -( b^{7, 7}_2 ∧ b^{7, 7}_1 ∧ b^{7, 7}_0 ∧ true) c in CNF: c -b^{7, 7}_2 ∨ -b^{7, 7}_1 ∨ -b^{7, 7}_0 ∨ false c in DIMACS: -9728 -9729 -9730 0 c i = 8 c -2+1 --> -1 c ( b^{7, 8}_2 ∧ b^{7, 8}_1 ∧ -b^{7, 8}_0 ∧ p_56) -> ( b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ b^{7, 9}_0) c in CNF: c -b^{7, 8}_2 ∨ -b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ -p_56 ∨ b^{7, 9}_2 c -b^{7, 8}_2 ∨ -b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ -p_56 ∨ -b^{7, 9}_1 c -b^{7, 8}_2 ∨ -b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ -p_56 ∨ b^{7, 9}_0 c in DIMACS: -9731 -9732 9733 -56 9734 0 -9731 -9732 9733 -56 -9735 0 -9731 -9732 9733 -56 9736 0 c -1+1 --> 0 c ( b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ b^{7, 8}_0 ∧ p_56) -> (-b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ -b^{7, 9}_0) c in CNF: c -b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ -p_56 ∨ -b^{7, 9}_2 c -b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ -p_56 ∨ -b^{7, 9}_1 c -b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ -p_56 ∨ -b^{7, 9}_0 c in DIMACS: -9731 9732 -9733 -56 -9734 0 -9731 9732 -9733 -56 -9735 0 -9731 9732 -9733 -56 -9736 0 c 0+1 --> 1 c (-b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ -b^{7, 8}_0 ∧ p_56) -> (-b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ b^{7, 9}_0) c in CNF: c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ -p_56 ∨ -b^{7, 9}_2 c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ -p_56 ∨ -b^{7, 9}_1 c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ -p_56 ∨ b^{7, 9}_0 c in DIMACS: 9731 9732 9733 -56 -9734 0 9731 9732 9733 -56 -9735 0 9731 9732 9733 -56 9736 0 c 1+1 --> 2 c (-b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ b^{7, 8}_0 ∧ p_56) -> (-b^{7, 9}_2 ∧ b^{7, 9}_1 ∧ -b^{7, 9}_0) c in CNF: c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ -p_56 ∨ -b^{7, 9}_2 c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ -p_56 ∨ b^{7, 9}_1 c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ -p_56 ∨ -b^{7, 9}_0 c in DIMACS: 9731 9732 -9733 -56 -9734 0 9731 9732 -9733 -56 9735 0 9731 9732 -9733 -56 -9736 0 c 2+1 --> break c (-b^{7, 8}_2 ∧ b^{7, 8}_1 ∧ -b^{7, 8}_0 ∧ p_56) -> break c in CNF: c b^{7, 8}_2 ∨ -b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ -p_56 ∨ break c in DIMACS: 9731 -9732 9733 -56 1162 0 c 2-1 --> 1 c (-b^{7, 8}_2 ∧ b^{7, 8}_1 ∧ -b^{7, 8}_0 ∧ -p_56) -> (-b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ b^{7, 9}_0) c in CNF: c b^{7, 8}_2 ∨ -b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ p_56 ∨ -b^{7, 9}_2 c b^{7, 8}_2 ∨ -b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ p_56 ∨ -b^{7, 9}_1 c b^{7, 8}_2 ∨ -b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ p_56 ∨ b^{7, 9}_0 c in DIMACS: 9731 -9732 9733 56 -9734 0 9731 -9732 9733 56 -9735 0 9731 -9732 9733 56 9736 0 c 1-1 --> 0 c (-b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ b^{7, 8}_0 ∧ -p_56) -> (-b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ -b^{7, 9}_0) c in CNF: c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ p_56 ∨ -b^{7, 9}_2 c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ p_56 ∨ -b^{7, 9}_1 c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ p_56 ∨ -b^{7, 9}_0 c in DIMACS: 9731 9732 -9733 56 -9734 0 9731 9732 -9733 56 -9735 0 9731 9732 -9733 56 -9736 0 c 0-1 --> -1 c (-b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ -b^{7, 8}_0 ∧ -p_56) -> ( b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ b^{7, 9}_0) c in CNF: c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ p_56 ∨ b^{7, 9}_2 c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ p_56 ∨ -b^{7, 9}_1 c b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ p_56 ∨ b^{7, 9}_0 c in DIMACS: 9731 9732 9733 56 9734 0 9731 9732 9733 56 -9735 0 9731 9732 9733 56 9736 0 c -1-1 --> -2 c ( b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ b^{7, 8}_0 ∧ -p_56) -> ( b^{7, 9}_2 ∧ b^{7, 9}_1 ∧ -b^{7, 9}_0) c in CNF: c -b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ p_56 ∨ b^{7, 9}_2 c -b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ p_56 ∨ b^{7, 9}_1 c -b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ p_56 ∨ -b^{7, 9}_0 c in DIMACS: -9731 9732 -9733 56 9734 0 -9731 9732 -9733 56 9735 0 -9731 9732 -9733 56 -9736 0 c -2-1 --> break c ( b^{7, 8}_2 ∧ b^{7, 8}_1 ∧ -b^{7, 8}_0 ∧ -p_56) -> break c in CNF: c -b^{7, 8}_2 ∨ -b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ p_56 ∨ break c in DIMACS: -9731 -9732 9733 56 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 8}_2 ∧ -b^{7, 8}_1 ∧ -b^{7, 8}_0 ∧ true) c in CNF: c -b^{7, 8}_2 ∨ b^{7, 8}_1 ∨ b^{7, 8}_0 ∨ false c in DIMACS: -9731 9732 9733 0 c 3 does not represent an automaton state. c -(-b^{7, 8}_2 ∧ b^{7, 8}_1 ∧ b^{7, 8}_0 ∧ true) c in CNF: c b^{7, 8}_2 ∨ -b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ false c in DIMACS: 9731 -9732 -9733 0 c -3 does not represent an automaton state. c -( b^{7, 8}_2 ∧ b^{7, 8}_1 ∧ b^{7, 8}_0 ∧ true) c in CNF: c -b^{7, 8}_2 ∨ -b^{7, 8}_1 ∨ -b^{7, 8}_0 ∨ false c in DIMACS: -9731 -9732 -9733 0 c i = 9 c -2+1 --> -1 c ( b^{7, 9}_2 ∧ b^{7, 9}_1 ∧ -b^{7, 9}_0 ∧ p_63) -> ( b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ b^{7, 10}_0) c in CNF: c -b^{7, 9}_2 ∨ -b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ -p_63 ∨ b^{7, 10}_2 c -b^{7, 9}_2 ∨ -b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ -p_63 ∨ -b^{7, 10}_1 c -b^{7, 9}_2 ∨ -b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ -p_63 ∨ b^{7, 10}_0 c in DIMACS: -9734 -9735 9736 -63 9737 0 -9734 -9735 9736 -63 -9738 0 -9734 -9735 9736 -63 9739 0 c -1+1 --> 0 c ( b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ b^{7, 9}_0 ∧ p_63) -> (-b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ -b^{7, 10}_0) c in CNF: c -b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ -p_63 ∨ -b^{7, 10}_2 c -b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ -p_63 ∨ -b^{7, 10}_1 c -b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ -p_63 ∨ -b^{7, 10}_0 c in DIMACS: -9734 9735 -9736 -63 -9737 0 -9734 9735 -9736 -63 -9738 0 -9734 9735 -9736 -63 -9739 0 c 0+1 --> 1 c (-b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ -b^{7, 9}_0 ∧ p_63) -> (-b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ b^{7, 10}_0) c in CNF: c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ -p_63 ∨ -b^{7, 10}_2 c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ -p_63 ∨ -b^{7, 10}_1 c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ -p_63 ∨ b^{7, 10}_0 c in DIMACS: 9734 9735 9736 -63 -9737 0 9734 9735 9736 -63 -9738 0 9734 9735 9736 -63 9739 0 c 1+1 --> 2 c (-b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ b^{7, 9}_0 ∧ p_63) -> (-b^{7, 10}_2 ∧ b^{7, 10}_1 ∧ -b^{7, 10}_0) c in CNF: c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ -p_63 ∨ -b^{7, 10}_2 c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ -p_63 ∨ b^{7, 10}_1 c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ -p_63 ∨ -b^{7, 10}_0 c in DIMACS: 9734 9735 -9736 -63 -9737 0 9734 9735 -9736 -63 9738 0 9734 9735 -9736 -63 -9739 0 c 2+1 --> break c (-b^{7, 9}_2 ∧ b^{7, 9}_1 ∧ -b^{7, 9}_0 ∧ p_63) -> break c in CNF: c b^{7, 9}_2 ∨ -b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ -p_63 ∨ break c in DIMACS: 9734 -9735 9736 -63 1162 0 c 2-1 --> 1 c (-b^{7, 9}_2 ∧ b^{7, 9}_1 ∧ -b^{7, 9}_0 ∧ -p_63) -> (-b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ b^{7, 10}_0) c in CNF: c b^{7, 9}_2 ∨ -b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ p_63 ∨ -b^{7, 10}_2 c b^{7, 9}_2 ∨ -b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ p_63 ∨ -b^{7, 10}_1 c b^{7, 9}_2 ∨ -b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ p_63 ∨ b^{7, 10}_0 c in DIMACS: 9734 -9735 9736 63 -9737 0 9734 -9735 9736 63 -9738 0 9734 -9735 9736 63 9739 0 c 1-1 --> 0 c (-b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ b^{7, 9}_0 ∧ -p_63) -> (-b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ -b^{7, 10}_0) c in CNF: c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ p_63 ∨ -b^{7, 10}_2 c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ p_63 ∨ -b^{7, 10}_1 c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ p_63 ∨ -b^{7, 10}_0 c in DIMACS: 9734 9735 -9736 63 -9737 0 9734 9735 -9736 63 -9738 0 9734 9735 -9736 63 -9739 0 c 0-1 --> -1 c (-b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ -b^{7, 9}_0 ∧ -p_63) -> ( b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ b^{7, 10}_0) c in CNF: c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ p_63 ∨ b^{7, 10}_2 c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ p_63 ∨ -b^{7, 10}_1 c b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ p_63 ∨ b^{7, 10}_0 c in DIMACS: 9734 9735 9736 63 9737 0 9734 9735 9736 63 -9738 0 9734 9735 9736 63 9739 0 c -1-1 --> -2 c ( b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ b^{7, 9}_0 ∧ -p_63) -> ( b^{7, 10}_2 ∧ b^{7, 10}_1 ∧ -b^{7, 10}_0) c in CNF: c -b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ p_63 ∨ b^{7, 10}_2 c -b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ p_63 ∨ b^{7, 10}_1 c -b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ p_63 ∨ -b^{7, 10}_0 c in DIMACS: -9734 9735 -9736 63 9737 0 -9734 9735 -9736 63 9738 0 -9734 9735 -9736 63 -9739 0 c -2-1 --> break c ( b^{7, 9}_2 ∧ b^{7, 9}_1 ∧ -b^{7, 9}_0 ∧ -p_63) -> break c in CNF: c -b^{7, 9}_2 ∨ -b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ p_63 ∨ break c in DIMACS: -9734 -9735 9736 63 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 9}_2 ∧ -b^{7, 9}_1 ∧ -b^{7, 9}_0 ∧ true) c in CNF: c -b^{7, 9}_2 ∨ b^{7, 9}_1 ∨ b^{7, 9}_0 ∨ false c in DIMACS: -9734 9735 9736 0 c 3 does not represent an automaton state. c -(-b^{7, 9}_2 ∧ b^{7, 9}_1 ∧ b^{7, 9}_0 ∧ true) c in CNF: c b^{7, 9}_2 ∨ -b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ false c in DIMACS: 9734 -9735 -9736 0 c -3 does not represent an automaton state. c -( b^{7, 9}_2 ∧ b^{7, 9}_1 ∧ b^{7, 9}_0 ∧ true) c in CNF: c -b^{7, 9}_2 ∨ -b^{7, 9}_1 ∨ -b^{7, 9}_0 ∨ false c in DIMACS: -9734 -9735 -9736 0 c i = 10 c -2+1 --> -1 c ( b^{7, 10}_2 ∧ b^{7, 10}_1 ∧ -b^{7, 10}_0 ∧ p_70) -> ( b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ b^{7, 11}_0) c in CNF: c -b^{7, 10}_2 ∨ -b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ -p_70 ∨ b^{7, 11}_2 c -b^{7, 10}_2 ∨ -b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ -p_70 ∨ -b^{7, 11}_1 c -b^{7, 10}_2 ∨ -b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ -p_70 ∨ b^{7, 11}_0 c in DIMACS: -9737 -9738 9739 -70 9740 0 -9737 -9738 9739 -70 -9741 0 -9737 -9738 9739 -70 9742 0 c -1+1 --> 0 c ( b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ b^{7, 10}_0 ∧ p_70) -> (-b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ -b^{7, 11}_0) c in CNF: c -b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ -p_70 ∨ -b^{7, 11}_2 c -b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ -p_70 ∨ -b^{7, 11}_1 c -b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ -p_70 ∨ -b^{7, 11}_0 c in DIMACS: -9737 9738 -9739 -70 -9740 0 -9737 9738 -9739 -70 -9741 0 -9737 9738 -9739 -70 -9742 0 c 0+1 --> 1 c (-b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ -b^{7, 10}_0 ∧ p_70) -> (-b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ b^{7, 11}_0) c in CNF: c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ -p_70 ∨ -b^{7, 11}_2 c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ -p_70 ∨ -b^{7, 11}_1 c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ -p_70 ∨ b^{7, 11}_0 c in DIMACS: 9737 9738 9739 -70 -9740 0 9737 9738 9739 -70 -9741 0 9737 9738 9739 -70 9742 0 c 1+1 --> 2 c (-b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ b^{7, 10}_0 ∧ p_70) -> (-b^{7, 11}_2 ∧ b^{7, 11}_1 ∧ -b^{7, 11}_0) c in CNF: c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ -p_70 ∨ -b^{7, 11}_2 c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ -p_70 ∨ b^{7, 11}_1 c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ -p_70 ∨ -b^{7, 11}_0 c in DIMACS: 9737 9738 -9739 -70 -9740 0 9737 9738 -9739 -70 9741 0 9737 9738 -9739 -70 -9742 0 c 2+1 --> break c (-b^{7, 10}_2 ∧ b^{7, 10}_1 ∧ -b^{7, 10}_0 ∧ p_70) -> break c in CNF: c b^{7, 10}_2 ∨ -b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ -p_70 ∨ break c in DIMACS: 9737 -9738 9739 -70 1162 0 c 2-1 --> 1 c (-b^{7, 10}_2 ∧ b^{7, 10}_1 ∧ -b^{7, 10}_0 ∧ -p_70) -> (-b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ b^{7, 11}_0) c in CNF: c b^{7, 10}_2 ∨ -b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ p_70 ∨ -b^{7, 11}_2 c b^{7, 10}_2 ∨ -b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ p_70 ∨ -b^{7, 11}_1 c b^{7, 10}_2 ∨ -b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ p_70 ∨ b^{7, 11}_0 c in DIMACS: 9737 -9738 9739 70 -9740 0 9737 -9738 9739 70 -9741 0 9737 -9738 9739 70 9742 0 c 1-1 --> 0 c (-b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ b^{7, 10}_0 ∧ -p_70) -> (-b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ -b^{7, 11}_0) c in CNF: c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ p_70 ∨ -b^{7, 11}_2 c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ p_70 ∨ -b^{7, 11}_1 c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ p_70 ∨ -b^{7, 11}_0 c in DIMACS: 9737 9738 -9739 70 -9740 0 9737 9738 -9739 70 -9741 0 9737 9738 -9739 70 -9742 0 c 0-1 --> -1 c (-b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ -b^{7, 10}_0 ∧ -p_70) -> ( b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ b^{7, 11}_0) c in CNF: c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ p_70 ∨ b^{7, 11}_2 c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ p_70 ∨ -b^{7, 11}_1 c b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ p_70 ∨ b^{7, 11}_0 c in DIMACS: 9737 9738 9739 70 9740 0 9737 9738 9739 70 -9741 0 9737 9738 9739 70 9742 0 c -1-1 --> -2 c ( b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ b^{7, 10}_0 ∧ -p_70) -> ( b^{7, 11}_2 ∧ b^{7, 11}_1 ∧ -b^{7, 11}_0) c in CNF: c -b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ p_70 ∨ b^{7, 11}_2 c -b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ p_70 ∨ b^{7, 11}_1 c -b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ p_70 ∨ -b^{7, 11}_0 c in DIMACS: -9737 9738 -9739 70 9740 0 -9737 9738 -9739 70 9741 0 -9737 9738 -9739 70 -9742 0 c -2-1 --> break c ( b^{7, 10}_2 ∧ b^{7, 10}_1 ∧ -b^{7, 10}_0 ∧ -p_70) -> break c in CNF: c -b^{7, 10}_2 ∨ -b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ p_70 ∨ break c in DIMACS: -9737 -9738 9739 70 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 10}_2 ∧ -b^{7, 10}_1 ∧ -b^{7, 10}_0 ∧ true) c in CNF: c -b^{7, 10}_2 ∨ b^{7, 10}_1 ∨ b^{7, 10}_0 ∨ false c in DIMACS: -9737 9738 9739 0 c 3 does not represent an automaton state. c -(-b^{7, 10}_2 ∧ b^{7, 10}_1 ∧ b^{7, 10}_0 ∧ true) c in CNF: c b^{7, 10}_2 ∨ -b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ false c in DIMACS: 9737 -9738 -9739 0 c -3 does not represent an automaton state. c -( b^{7, 10}_2 ∧ b^{7, 10}_1 ∧ b^{7, 10}_0 ∧ true) c in CNF: c -b^{7, 10}_2 ∨ -b^{7, 10}_1 ∨ -b^{7, 10}_0 ∨ false c in DIMACS: -9737 -9738 -9739 0 c i = 11 c -2+1 --> -1 c ( b^{7, 11}_2 ∧ b^{7, 11}_1 ∧ -b^{7, 11}_0 ∧ p_77) -> ( b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ b^{7, 12}_0) c in CNF: c -b^{7, 11}_2 ∨ -b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ -p_77 ∨ b^{7, 12}_2 c -b^{7, 11}_2 ∨ -b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ -p_77 ∨ -b^{7, 12}_1 c -b^{7, 11}_2 ∨ -b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ -p_77 ∨ b^{7, 12}_0 c in DIMACS: -9740 -9741 9742 -77 9743 0 -9740 -9741 9742 -77 -9744 0 -9740 -9741 9742 -77 9745 0 c -1+1 --> 0 c ( b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ b^{7, 11}_0 ∧ p_77) -> (-b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ -b^{7, 12}_0) c in CNF: c -b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ -p_77 ∨ -b^{7, 12}_2 c -b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ -p_77 ∨ -b^{7, 12}_1 c -b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ -p_77 ∨ -b^{7, 12}_0 c in DIMACS: -9740 9741 -9742 -77 -9743 0 -9740 9741 -9742 -77 -9744 0 -9740 9741 -9742 -77 -9745 0 c 0+1 --> 1 c (-b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ -b^{7, 11}_0 ∧ p_77) -> (-b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ b^{7, 12}_0) c in CNF: c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ -p_77 ∨ -b^{7, 12}_2 c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ -p_77 ∨ -b^{7, 12}_1 c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ -p_77 ∨ b^{7, 12}_0 c in DIMACS: 9740 9741 9742 -77 -9743 0 9740 9741 9742 -77 -9744 0 9740 9741 9742 -77 9745 0 c 1+1 --> 2 c (-b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ b^{7, 11}_0 ∧ p_77) -> (-b^{7, 12}_2 ∧ b^{7, 12}_1 ∧ -b^{7, 12}_0) c in CNF: c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ -p_77 ∨ -b^{7, 12}_2 c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ -p_77 ∨ b^{7, 12}_1 c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ -p_77 ∨ -b^{7, 12}_0 c in DIMACS: 9740 9741 -9742 -77 -9743 0 9740 9741 -9742 -77 9744 0 9740 9741 -9742 -77 -9745 0 c 2+1 --> break c (-b^{7, 11}_2 ∧ b^{7, 11}_1 ∧ -b^{7, 11}_0 ∧ p_77) -> break c in CNF: c b^{7, 11}_2 ∨ -b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ -p_77 ∨ break c in DIMACS: 9740 -9741 9742 -77 1162 0 c 2-1 --> 1 c (-b^{7, 11}_2 ∧ b^{7, 11}_1 ∧ -b^{7, 11}_0 ∧ -p_77) -> (-b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ b^{7, 12}_0) c in CNF: c b^{7, 11}_2 ∨ -b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ p_77 ∨ -b^{7, 12}_2 c b^{7, 11}_2 ∨ -b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ p_77 ∨ -b^{7, 12}_1 c b^{7, 11}_2 ∨ -b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ p_77 ∨ b^{7, 12}_0 c in DIMACS: 9740 -9741 9742 77 -9743 0 9740 -9741 9742 77 -9744 0 9740 -9741 9742 77 9745 0 c 1-1 --> 0 c (-b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ b^{7, 11}_0 ∧ -p_77) -> (-b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ -b^{7, 12}_0) c in CNF: c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ p_77 ∨ -b^{7, 12}_2 c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ p_77 ∨ -b^{7, 12}_1 c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ p_77 ∨ -b^{7, 12}_0 c in DIMACS: 9740 9741 -9742 77 -9743 0 9740 9741 -9742 77 -9744 0 9740 9741 -9742 77 -9745 0 c 0-1 --> -1 c (-b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ -b^{7, 11}_0 ∧ -p_77) -> ( b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ b^{7, 12}_0) c in CNF: c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ p_77 ∨ b^{7, 12}_2 c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ p_77 ∨ -b^{7, 12}_1 c b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ p_77 ∨ b^{7, 12}_0 c in DIMACS: 9740 9741 9742 77 9743 0 9740 9741 9742 77 -9744 0 9740 9741 9742 77 9745 0 c -1-1 --> -2 c ( b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ b^{7, 11}_0 ∧ -p_77) -> ( b^{7, 12}_2 ∧ b^{7, 12}_1 ∧ -b^{7, 12}_0) c in CNF: c -b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ p_77 ∨ b^{7, 12}_2 c -b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ p_77 ∨ b^{7, 12}_1 c -b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ p_77 ∨ -b^{7, 12}_0 c in DIMACS: -9740 9741 -9742 77 9743 0 -9740 9741 -9742 77 9744 0 -9740 9741 -9742 77 -9745 0 c -2-1 --> break c ( b^{7, 11}_2 ∧ b^{7, 11}_1 ∧ -b^{7, 11}_0 ∧ -p_77) -> break c in CNF: c -b^{7, 11}_2 ∨ -b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ p_77 ∨ break c in DIMACS: -9740 -9741 9742 77 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 11}_2 ∧ -b^{7, 11}_1 ∧ -b^{7, 11}_0 ∧ true) c in CNF: c -b^{7, 11}_2 ∨ b^{7, 11}_1 ∨ b^{7, 11}_0 ∨ false c in DIMACS: -9740 9741 9742 0 c 3 does not represent an automaton state. c -(-b^{7, 11}_2 ∧ b^{7, 11}_1 ∧ b^{7, 11}_0 ∧ true) c in CNF: c b^{7, 11}_2 ∨ -b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ false c in DIMACS: 9740 -9741 -9742 0 c -3 does not represent an automaton state. c -( b^{7, 11}_2 ∧ b^{7, 11}_1 ∧ b^{7, 11}_0 ∧ true) c in CNF: c -b^{7, 11}_2 ∨ -b^{7, 11}_1 ∨ -b^{7, 11}_0 ∨ false c in DIMACS: -9740 -9741 -9742 0 c i = 12 c -2+1 --> -1 c ( b^{7, 12}_2 ∧ b^{7, 12}_1 ∧ -b^{7, 12}_0 ∧ p_84) -> ( b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ b^{7, 13}_0) c in CNF: c -b^{7, 12}_2 ∨ -b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ -p_84 ∨ b^{7, 13}_2 c -b^{7, 12}_2 ∨ -b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ -p_84 ∨ -b^{7, 13}_1 c -b^{7, 12}_2 ∨ -b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ -p_84 ∨ b^{7, 13}_0 c in DIMACS: -9743 -9744 9745 -84 9746 0 -9743 -9744 9745 -84 -9747 0 -9743 -9744 9745 -84 9748 0 c -1+1 --> 0 c ( b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ b^{7, 12}_0 ∧ p_84) -> (-b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ -b^{7, 13}_0) c in CNF: c -b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ -p_84 ∨ -b^{7, 13}_2 c -b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ -p_84 ∨ -b^{7, 13}_1 c -b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ -p_84 ∨ -b^{7, 13}_0 c in DIMACS: -9743 9744 -9745 -84 -9746 0 -9743 9744 -9745 -84 -9747 0 -9743 9744 -9745 -84 -9748 0 c 0+1 --> 1 c (-b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ -b^{7, 12}_0 ∧ p_84) -> (-b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ b^{7, 13}_0) c in CNF: c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ -p_84 ∨ -b^{7, 13}_2 c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ -p_84 ∨ -b^{7, 13}_1 c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ -p_84 ∨ b^{7, 13}_0 c in DIMACS: 9743 9744 9745 -84 -9746 0 9743 9744 9745 -84 -9747 0 9743 9744 9745 -84 9748 0 c 1+1 --> 2 c (-b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ b^{7, 12}_0 ∧ p_84) -> (-b^{7, 13}_2 ∧ b^{7, 13}_1 ∧ -b^{7, 13}_0) c in CNF: c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ -p_84 ∨ -b^{7, 13}_2 c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ -p_84 ∨ b^{7, 13}_1 c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ -p_84 ∨ -b^{7, 13}_0 c in DIMACS: 9743 9744 -9745 -84 -9746 0 9743 9744 -9745 -84 9747 0 9743 9744 -9745 -84 -9748 0 c 2+1 --> break c (-b^{7, 12}_2 ∧ b^{7, 12}_1 ∧ -b^{7, 12}_0 ∧ p_84) -> break c in CNF: c b^{7, 12}_2 ∨ -b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ -p_84 ∨ break c in DIMACS: 9743 -9744 9745 -84 1162 0 c 2-1 --> 1 c (-b^{7, 12}_2 ∧ b^{7, 12}_1 ∧ -b^{7, 12}_0 ∧ -p_84) -> (-b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ b^{7, 13}_0) c in CNF: c b^{7, 12}_2 ∨ -b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ p_84 ∨ -b^{7, 13}_2 c b^{7, 12}_2 ∨ -b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ p_84 ∨ -b^{7, 13}_1 c b^{7, 12}_2 ∨ -b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ p_84 ∨ b^{7, 13}_0 c in DIMACS: 9743 -9744 9745 84 -9746 0 9743 -9744 9745 84 -9747 0 9743 -9744 9745 84 9748 0 c 1-1 --> 0 c (-b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ b^{7, 12}_0 ∧ -p_84) -> (-b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ -b^{7, 13}_0) c in CNF: c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ p_84 ∨ -b^{7, 13}_2 c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ p_84 ∨ -b^{7, 13}_1 c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ p_84 ∨ -b^{7, 13}_0 c in DIMACS: 9743 9744 -9745 84 -9746 0 9743 9744 -9745 84 -9747 0 9743 9744 -9745 84 -9748 0 c 0-1 --> -1 c (-b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ -b^{7, 12}_0 ∧ -p_84) -> ( b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ b^{7, 13}_0) c in CNF: c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ p_84 ∨ b^{7, 13}_2 c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ p_84 ∨ -b^{7, 13}_1 c b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ p_84 ∨ b^{7, 13}_0 c in DIMACS: 9743 9744 9745 84 9746 0 9743 9744 9745 84 -9747 0 9743 9744 9745 84 9748 0 c -1-1 --> -2 c ( b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ b^{7, 12}_0 ∧ -p_84) -> ( b^{7, 13}_2 ∧ b^{7, 13}_1 ∧ -b^{7, 13}_0) c in CNF: c -b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ p_84 ∨ b^{7, 13}_2 c -b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ p_84 ∨ b^{7, 13}_1 c -b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ p_84 ∨ -b^{7, 13}_0 c in DIMACS: -9743 9744 -9745 84 9746 0 -9743 9744 -9745 84 9747 0 -9743 9744 -9745 84 -9748 0 c -2-1 --> break c ( b^{7, 12}_2 ∧ b^{7, 12}_1 ∧ -b^{7, 12}_0 ∧ -p_84) -> break c in CNF: c -b^{7, 12}_2 ∨ -b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ p_84 ∨ break c in DIMACS: -9743 -9744 9745 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 12}_2 ∧ -b^{7, 12}_1 ∧ -b^{7, 12}_0 ∧ true) c in CNF: c -b^{7, 12}_2 ∨ b^{7, 12}_1 ∨ b^{7, 12}_0 ∨ false c in DIMACS: -9743 9744 9745 0 c 3 does not represent an automaton state. c -(-b^{7, 12}_2 ∧ b^{7, 12}_1 ∧ b^{7, 12}_0 ∧ true) c in CNF: c b^{7, 12}_2 ∨ -b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ false c in DIMACS: 9743 -9744 -9745 0 c -3 does not represent an automaton state. c -( b^{7, 12}_2 ∧ b^{7, 12}_1 ∧ b^{7, 12}_0 ∧ true) c in CNF: c -b^{7, 12}_2 ∨ -b^{7, 12}_1 ∨ -b^{7, 12}_0 ∨ false c in DIMACS: -9743 -9744 -9745 0 c i = 13 c -2+1 --> -1 c ( b^{7, 13}_2 ∧ b^{7, 13}_1 ∧ -b^{7, 13}_0 ∧ p_91) -> ( b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ b^{7, 14}_0) c in CNF: c -b^{7, 13}_2 ∨ -b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ -p_91 ∨ b^{7, 14}_2 c -b^{7, 13}_2 ∨ -b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ -p_91 ∨ -b^{7, 14}_1 c -b^{7, 13}_2 ∨ -b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ -p_91 ∨ b^{7, 14}_0 c in DIMACS: -9746 -9747 9748 -91 9749 0 -9746 -9747 9748 -91 -9750 0 -9746 -9747 9748 -91 9751 0 c -1+1 --> 0 c ( b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ b^{7, 13}_0 ∧ p_91) -> (-b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ -b^{7, 14}_0) c in CNF: c -b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ -p_91 ∨ -b^{7, 14}_2 c -b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ -p_91 ∨ -b^{7, 14}_1 c -b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ -p_91 ∨ -b^{7, 14}_0 c in DIMACS: -9746 9747 -9748 -91 -9749 0 -9746 9747 -9748 -91 -9750 0 -9746 9747 -9748 -91 -9751 0 c 0+1 --> 1 c (-b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ -b^{7, 13}_0 ∧ p_91) -> (-b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ b^{7, 14}_0) c in CNF: c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ -p_91 ∨ -b^{7, 14}_2 c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ -p_91 ∨ -b^{7, 14}_1 c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ -p_91 ∨ b^{7, 14}_0 c in DIMACS: 9746 9747 9748 -91 -9749 0 9746 9747 9748 -91 -9750 0 9746 9747 9748 -91 9751 0 c 1+1 --> 2 c (-b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ b^{7, 13}_0 ∧ p_91) -> (-b^{7, 14}_2 ∧ b^{7, 14}_1 ∧ -b^{7, 14}_0) c in CNF: c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ -p_91 ∨ -b^{7, 14}_2 c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ -p_91 ∨ b^{7, 14}_1 c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ -p_91 ∨ -b^{7, 14}_0 c in DIMACS: 9746 9747 -9748 -91 -9749 0 9746 9747 -9748 -91 9750 0 9746 9747 -9748 -91 -9751 0 c 2+1 --> break c (-b^{7, 13}_2 ∧ b^{7, 13}_1 ∧ -b^{7, 13}_0 ∧ p_91) -> break c in CNF: c b^{7, 13}_2 ∨ -b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ -p_91 ∨ break c in DIMACS: 9746 -9747 9748 -91 1162 0 c 2-1 --> 1 c (-b^{7, 13}_2 ∧ b^{7, 13}_1 ∧ -b^{7, 13}_0 ∧ -p_91) -> (-b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ b^{7, 14}_0) c in CNF: c b^{7, 13}_2 ∨ -b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ p_91 ∨ -b^{7, 14}_2 c b^{7, 13}_2 ∨ -b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ p_91 ∨ -b^{7, 14}_1 c b^{7, 13}_2 ∨ -b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ p_91 ∨ b^{7, 14}_0 c in DIMACS: 9746 -9747 9748 91 -9749 0 9746 -9747 9748 91 -9750 0 9746 -9747 9748 91 9751 0 c 1-1 --> 0 c (-b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ b^{7, 13}_0 ∧ -p_91) -> (-b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ -b^{7, 14}_0) c in CNF: c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ p_91 ∨ -b^{7, 14}_2 c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ p_91 ∨ -b^{7, 14}_1 c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ p_91 ∨ -b^{7, 14}_0 c in DIMACS: 9746 9747 -9748 91 -9749 0 9746 9747 -9748 91 -9750 0 9746 9747 -9748 91 -9751 0 c 0-1 --> -1 c (-b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ -b^{7, 13}_0 ∧ -p_91) -> ( b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ b^{7, 14}_0) c in CNF: c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ p_91 ∨ b^{7, 14}_2 c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ p_91 ∨ -b^{7, 14}_1 c b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ p_91 ∨ b^{7, 14}_0 c in DIMACS: 9746 9747 9748 91 9749 0 9746 9747 9748 91 -9750 0 9746 9747 9748 91 9751 0 c -1-1 --> -2 c ( b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ b^{7, 13}_0 ∧ -p_91) -> ( b^{7, 14}_2 ∧ b^{7, 14}_1 ∧ -b^{7, 14}_0) c in CNF: c -b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ p_91 ∨ b^{7, 14}_2 c -b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ p_91 ∨ b^{7, 14}_1 c -b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ p_91 ∨ -b^{7, 14}_0 c in DIMACS: -9746 9747 -9748 91 9749 0 -9746 9747 -9748 91 9750 0 -9746 9747 -9748 91 -9751 0 c -2-1 --> break c ( b^{7, 13}_2 ∧ b^{7, 13}_1 ∧ -b^{7, 13}_0 ∧ -p_91) -> break c in CNF: c -b^{7, 13}_2 ∨ -b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ p_91 ∨ break c in DIMACS: -9746 -9747 9748 91 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 13}_2 ∧ -b^{7, 13}_1 ∧ -b^{7, 13}_0 ∧ true) c in CNF: c -b^{7, 13}_2 ∨ b^{7, 13}_1 ∨ b^{7, 13}_0 ∨ false c in DIMACS: -9746 9747 9748 0 c 3 does not represent an automaton state. c -(-b^{7, 13}_2 ∧ b^{7, 13}_1 ∧ b^{7, 13}_0 ∧ true) c in CNF: c b^{7, 13}_2 ∨ -b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ false c in DIMACS: 9746 -9747 -9748 0 c -3 does not represent an automaton state. c -( b^{7, 13}_2 ∧ b^{7, 13}_1 ∧ b^{7, 13}_0 ∧ true) c in CNF: c -b^{7, 13}_2 ∨ -b^{7, 13}_1 ∨ -b^{7, 13}_0 ∨ false c in DIMACS: -9746 -9747 -9748 0 c i = 14 c -2+1 --> -1 c ( b^{7, 14}_2 ∧ b^{7, 14}_1 ∧ -b^{7, 14}_0 ∧ p_98) -> ( b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ b^{7, 15}_0) c in CNF: c -b^{7, 14}_2 ∨ -b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ -p_98 ∨ b^{7, 15}_2 c -b^{7, 14}_2 ∨ -b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ -p_98 ∨ -b^{7, 15}_1 c -b^{7, 14}_2 ∨ -b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ -p_98 ∨ b^{7, 15}_0 c in DIMACS: -9749 -9750 9751 -98 9752 0 -9749 -9750 9751 -98 -9753 0 -9749 -9750 9751 -98 9754 0 c -1+1 --> 0 c ( b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ b^{7, 14}_0 ∧ p_98) -> (-b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ -b^{7, 15}_0) c in CNF: c -b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ -p_98 ∨ -b^{7, 15}_2 c -b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ -p_98 ∨ -b^{7, 15}_1 c -b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ -p_98 ∨ -b^{7, 15}_0 c in DIMACS: -9749 9750 -9751 -98 -9752 0 -9749 9750 -9751 -98 -9753 0 -9749 9750 -9751 -98 -9754 0 c 0+1 --> 1 c (-b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ -b^{7, 14}_0 ∧ p_98) -> (-b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ b^{7, 15}_0) c in CNF: c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ -p_98 ∨ -b^{7, 15}_2 c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ -p_98 ∨ -b^{7, 15}_1 c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ -p_98 ∨ b^{7, 15}_0 c in DIMACS: 9749 9750 9751 -98 -9752 0 9749 9750 9751 -98 -9753 0 9749 9750 9751 -98 9754 0 c 1+1 --> 2 c (-b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ b^{7, 14}_0 ∧ p_98) -> (-b^{7, 15}_2 ∧ b^{7, 15}_1 ∧ -b^{7, 15}_0) c in CNF: c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ -p_98 ∨ -b^{7, 15}_2 c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ -p_98 ∨ b^{7, 15}_1 c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ -p_98 ∨ -b^{7, 15}_0 c in DIMACS: 9749 9750 -9751 -98 -9752 0 9749 9750 -9751 -98 9753 0 9749 9750 -9751 -98 -9754 0 c 2+1 --> break c (-b^{7, 14}_2 ∧ b^{7, 14}_1 ∧ -b^{7, 14}_0 ∧ p_98) -> break c in CNF: c b^{7, 14}_2 ∨ -b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ -p_98 ∨ break c in DIMACS: 9749 -9750 9751 -98 1162 0 c 2-1 --> 1 c (-b^{7, 14}_2 ∧ b^{7, 14}_1 ∧ -b^{7, 14}_0 ∧ -p_98) -> (-b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ b^{7, 15}_0) c in CNF: c b^{7, 14}_2 ∨ -b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ p_98 ∨ -b^{7, 15}_2 c b^{7, 14}_2 ∨ -b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ p_98 ∨ -b^{7, 15}_1 c b^{7, 14}_2 ∨ -b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ p_98 ∨ b^{7, 15}_0 c in DIMACS: 9749 -9750 9751 98 -9752 0 9749 -9750 9751 98 -9753 0 9749 -9750 9751 98 9754 0 c 1-1 --> 0 c (-b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ b^{7, 14}_0 ∧ -p_98) -> (-b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ -b^{7, 15}_0) c in CNF: c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ p_98 ∨ -b^{7, 15}_2 c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ p_98 ∨ -b^{7, 15}_1 c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ p_98 ∨ -b^{7, 15}_0 c in DIMACS: 9749 9750 -9751 98 -9752 0 9749 9750 -9751 98 -9753 0 9749 9750 -9751 98 -9754 0 c 0-1 --> -1 c (-b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ -b^{7, 14}_0 ∧ -p_98) -> ( b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ b^{7, 15}_0) c in CNF: c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ p_98 ∨ b^{7, 15}_2 c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ p_98 ∨ -b^{7, 15}_1 c b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ p_98 ∨ b^{7, 15}_0 c in DIMACS: 9749 9750 9751 98 9752 0 9749 9750 9751 98 -9753 0 9749 9750 9751 98 9754 0 c -1-1 --> -2 c ( b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ b^{7, 14}_0 ∧ -p_98) -> ( b^{7, 15}_2 ∧ b^{7, 15}_1 ∧ -b^{7, 15}_0) c in CNF: c -b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ p_98 ∨ b^{7, 15}_2 c -b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ p_98 ∨ b^{7, 15}_1 c -b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ p_98 ∨ -b^{7, 15}_0 c in DIMACS: -9749 9750 -9751 98 9752 0 -9749 9750 -9751 98 9753 0 -9749 9750 -9751 98 -9754 0 c -2-1 --> break c ( b^{7, 14}_2 ∧ b^{7, 14}_1 ∧ -b^{7, 14}_0 ∧ -p_98) -> break c in CNF: c -b^{7, 14}_2 ∨ -b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ p_98 ∨ break c in DIMACS: -9749 -9750 9751 98 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 14}_2 ∧ -b^{7, 14}_1 ∧ -b^{7, 14}_0 ∧ true) c in CNF: c -b^{7, 14}_2 ∨ b^{7, 14}_1 ∨ b^{7, 14}_0 ∨ false c in DIMACS: -9749 9750 9751 0 c 3 does not represent an automaton state. c -(-b^{7, 14}_2 ∧ b^{7, 14}_1 ∧ b^{7, 14}_0 ∧ true) c in CNF: c b^{7, 14}_2 ∨ -b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ false c in DIMACS: 9749 -9750 -9751 0 c -3 does not represent an automaton state. c -( b^{7, 14}_2 ∧ b^{7, 14}_1 ∧ b^{7, 14}_0 ∧ true) c in CNF: c -b^{7, 14}_2 ∨ -b^{7, 14}_1 ∨ -b^{7, 14}_0 ∨ false c in DIMACS: -9749 -9750 -9751 0 c i = 15 c -2+1 --> -1 c ( b^{7, 15}_2 ∧ b^{7, 15}_1 ∧ -b^{7, 15}_0 ∧ p_105) -> ( b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ b^{7, 16}_0) c in CNF: c -b^{7, 15}_2 ∨ -b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ -p_105 ∨ b^{7, 16}_2 c -b^{7, 15}_2 ∨ -b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ -p_105 ∨ -b^{7, 16}_1 c -b^{7, 15}_2 ∨ -b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ -p_105 ∨ b^{7, 16}_0 c in DIMACS: -9752 -9753 9754 -105 9755 0 -9752 -9753 9754 -105 -9756 0 -9752 -9753 9754 -105 9757 0 c -1+1 --> 0 c ( b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ b^{7, 15}_0 ∧ p_105) -> (-b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ -b^{7, 16}_0) c in CNF: c -b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ -p_105 ∨ -b^{7, 16}_2 c -b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ -p_105 ∨ -b^{7, 16}_1 c -b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ -p_105 ∨ -b^{7, 16}_0 c in DIMACS: -9752 9753 -9754 -105 -9755 0 -9752 9753 -9754 -105 -9756 0 -9752 9753 -9754 -105 -9757 0 c 0+1 --> 1 c (-b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ -b^{7, 15}_0 ∧ p_105) -> (-b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ b^{7, 16}_0) c in CNF: c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ -p_105 ∨ -b^{7, 16}_2 c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ -p_105 ∨ -b^{7, 16}_1 c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ -p_105 ∨ b^{7, 16}_0 c in DIMACS: 9752 9753 9754 -105 -9755 0 9752 9753 9754 -105 -9756 0 9752 9753 9754 -105 9757 0 c 1+1 --> 2 c (-b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ b^{7, 15}_0 ∧ p_105) -> (-b^{7, 16}_2 ∧ b^{7, 16}_1 ∧ -b^{7, 16}_0) c in CNF: c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ -p_105 ∨ -b^{7, 16}_2 c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ -p_105 ∨ b^{7, 16}_1 c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ -p_105 ∨ -b^{7, 16}_0 c in DIMACS: 9752 9753 -9754 -105 -9755 0 9752 9753 -9754 -105 9756 0 9752 9753 -9754 -105 -9757 0 c 2+1 --> break c (-b^{7, 15}_2 ∧ b^{7, 15}_1 ∧ -b^{7, 15}_0 ∧ p_105) -> break c in CNF: c b^{7, 15}_2 ∨ -b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ -p_105 ∨ break c in DIMACS: 9752 -9753 9754 -105 1162 0 c 2-1 --> 1 c (-b^{7, 15}_2 ∧ b^{7, 15}_1 ∧ -b^{7, 15}_0 ∧ -p_105) -> (-b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ b^{7, 16}_0) c in CNF: c b^{7, 15}_2 ∨ -b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ p_105 ∨ -b^{7, 16}_2 c b^{7, 15}_2 ∨ -b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ p_105 ∨ -b^{7, 16}_1 c b^{7, 15}_2 ∨ -b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ p_105 ∨ b^{7, 16}_0 c in DIMACS: 9752 -9753 9754 105 -9755 0 9752 -9753 9754 105 -9756 0 9752 -9753 9754 105 9757 0 c 1-1 --> 0 c (-b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ b^{7, 15}_0 ∧ -p_105) -> (-b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ -b^{7, 16}_0) c in CNF: c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ p_105 ∨ -b^{7, 16}_2 c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ p_105 ∨ -b^{7, 16}_1 c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ p_105 ∨ -b^{7, 16}_0 c in DIMACS: 9752 9753 -9754 105 -9755 0 9752 9753 -9754 105 -9756 0 9752 9753 -9754 105 -9757 0 c 0-1 --> -1 c (-b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ -b^{7, 15}_0 ∧ -p_105) -> ( b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ b^{7, 16}_0) c in CNF: c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ p_105 ∨ b^{7, 16}_2 c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ p_105 ∨ -b^{7, 16}_1 c b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ p_105 ∨ b^{7, 16}_0 c in DIMACS: 9752 9753 9754 105 9755 0 9752 9753 9754 105 -9756 0 9752 9753 9754 105 9757 0 c -1-1 --> -2 c ( b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ b^{7, 15}_0 ∧ -p_105) -> ( b^{7, 16}_2 ∧ b^{7, 16}_1 ∧ -b^{7, 16}_0) c in CNF: c -b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ p_105 ∨ b^{7, 16}_2 c -b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ p_105 ∨ b^{7, 16}_1 c -b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ p_105 ∨ -b^{7, 16}_0 c in DIMACS: -9752 9753 -9754 105 9755 0 -9752 9753 -9754 105 9756 0 -9752 9753 -9754 105 -9757 0 c -2-1 --> break c ( b^{7, 15}_2 ∧ b^{7, 15}_1 ∧ -b^{7, 15}_0 ∧ -p_105) -> break c in CNF: c -b^{7, 15}_2 ∨ -b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ p_105 ∨ break c in DIMACS: -9752 -9753 9754 105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 15}_2 ∧ -b^{7, 15}_1 ∧ -b^{7, 15}_0 ∧ true) c in CNF: c -b^{7, 15}_2 ∨ b^{7, 15}_1 ∨ b^{7, 15}_0 ∨ false c in DIMACS: -9752 9753 9754 0 c 3 does not represent an automaton state. c -(-b^{7, 15}_2 ∧ b^{7, 15}_1 ∧ b^{7, 15}_0 ∧ true) c in CNF: c b^{7, 15}_2 ∨ -b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ false c in DIMACS: 9752 -9753 -9754 0 c -3 does not represent an automaton state. c -( b^{7, 15}_2 ∧ b^{7, 15}_1 ∧ b^{7, 15}_0 ∧ true) c in CNF: c -b^{7, 15}_2 ∨ -b^{7, 15}_1 ∨ -b^{7, 15}_0 ∨ false c in DIMACS: -9752 -9753 -9754 0 c i = 16 c -2+1 --> -1 c ( b^{7, 16}_2 ∧ b^{7, 16}_1 ∧ -b^{7, 16}_0 ∧ p_112) -> ( b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ b^{7, 17}_0) c in CNF: c -b^{7, 16}_2 ∨ -b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ -p_112 ∨ b^{7, 17}_2 c -b^{7, 16}_2 ∨ -b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ -p_112 ∨ -b^{7, 17}_1 c -b^{7, 16}_2 ∨ -b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ -p_112 ∨ b^{7, 17}_0 c in DIMACS: -9755 -9756 9757 -112 9758 0 -9755 -9756 9757 -112 -9759 0 -9755 -9756 9757 -112 9760 0 c -1+1 --> 0 c ( b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ b^{7, 16}_0 ∧ p_112) -> (-b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ -b^{7, 17}_0) c in CNF: c -b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ -p_112 ∨ -b^{7, 17}_2 c -b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ -p_112 ∨ -b^{7, 17}_1 c -b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ -p_112 ∨ -b^{7, 17}_0 c in DIMACS: -9755 9756 -9757 -112 -9758 0 -9755 9756 -9757 -112 -9759 0 -9755 9756 -9757 -112 -9760 0 c 0+1 --> 1 c (-b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ -b^{7, 16}_0 ∧ p_112) -> (-b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ b^{7, 17}_0) c in CNF: c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ -p_112 ∨ -b^{7, 17}_2 c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ -p_112 ∨ -b^{7, 17}_1 c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ -p_112 ∨ b^{7, 17}_0 c in DIMACS: 9755 9756 9757 -112 -9758 0 9755 9756 9757 -112 -9759 0 9755 9756 9757 -112 9760 0 c 1+1 --> 2 c (-b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ b^{7, 16}_0 ∧ p_112) -> (-b^{7, 17}_2 ∧ b^{7, 17}_1 ∧ -b^{7, 17}_0) c in CNF: c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ -p_112 ∨ -b^{7, 17}_2 c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ -p_112 ∨ b^{7, 17}_1 c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ -p_112 ∨ -b^{7, 17}_0 c in DIMACS: 9755 9756 -9757 -112 -9758 0 9755 9756 -9757 -112 9759 0 9755 9756 -9757 -112 -9760 0 c 2+1 --> break c (-b^{7, 16}_2 ∧ b^{7, 16}_1 ∧ -b^{7, 16}_0 ∧ p_112) -> break c in CNF: c b^{7, 16}_2 ∨ -b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ -p_112 ∨ break c in DIMACS: 9755 -9756 9757 -112 1162 0 c 2-1 --> 1 c (-b^{7, 16}_2 ∧ b^{7, 16}_1 ∧ -b^{7, 16}_0 ∧ -p_112) -> (-b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ b^{7, 17}_0) c in CNF: c b^{7, 16}_2 ∨ -b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ p_112 ∨ -b^{7, 17}_2 c b^{7, 16}_2 ∨ -b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ p_112 ∨ -b^{7, 17}_1 c b^{7, 16}_2 ∨ -b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ p_112 ∨ b^{7, 17}_0 c in DIMACS: 9755 -9756 9757 112 -9758 0 9755 -9756 9757 112 -9759 0 9755 -9756 9757 112 9760 0 c 1-1 --> 0 c (-b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ b^{7, 16}_0 ∧ -p_112) -> (-b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ -b^{7, 17}_0) c in CNF: c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ p_112 ∨ -b^{7, 17}_2 c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ p_112 ∨ -b^{7, 17}_1 c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ p_112 ∨ -b^{7, 17}_0 c in DIMACS: 9755 9756 -9757 112 -9758 0 9755 9756 -9757 112 -9759 0 9755 9756 -9757 112 -9760 0 c 0-1 --> -1 c (-b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ -b^{7, 16}_0 ∧ -p_112) -> ( b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ b^{7, 17}_0) c in CNF: c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ p_112 ∨ b^{7, 17}_2 c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ p_112 ∨ -b^{7, 17}_1 c b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ p_112 ∨ b^{7, 17}_0 c in DIMACS: 9755 9756 9757 112 9758 0 9755 9756 9757 112 -9759 0 9755 9756 9757 112 9760 0 c -1-1 --> -2 c ( b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ b^{7, 16}_0 ∧ -p_112) -> ( b^{7, 17}_2 ∧ b^{7, 17}_1 ∧ -b^{7, 17}_0) c in CNF: c -b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ p_112 ∨ b^{7, 17}_2 c -b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ p_112 ∨ b^{7, 17}_1 c -b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ p_112 ∨ -b^{7, 17}_0 c in DIMACS: -9755 9756 -9757 112 9758 0 -9755 9756 -9757 112 9759 0 -9755 9756 -9757 112 -9760 0 c -2-1 --> break c ( b^{7, 16}_2 ∧ b^{7, 16}_1 ∧ -b^{7, 16}_0 ∧ -p_112) -> break c in CNF: c -b^{7, 16}_2 ∨ -b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ p_112 ∨ break c in DIMACS: -9755 -9756 9757 112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 16}_2 ∧ -b^{7, 16}_1 ∧ -b^{7, 16}_0 ∧ true) c in CNF: c -b^{7, 16}_2 ∨ b^{7, 16}_1 ∨ b^{7, 16}_0 ∨ false c in DIMACS: -9755 9756 9757 0 c 3 does not represent an automaton state. c -(-b^{7, 16}_2 ∧ b^{7, 16}_1 ∧ b^{7, 16}_0 ∧ true) c in CNF: c b^{7, 16}_2 ∨ -b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ false c in DIMACS: 9755 -9756 -9757 0 c -3 does not represent an automaton state. c -( b^{7, 16}_2 ∧ b^{7, 16}_1 ∧ b^{7, 16}_0 ∧ true) c in CNF: c -b^{7, 16}_2 ∨ -b^{7, 16}_1 ∨ -b^{7, 16}_0 ∨ false c in DIMACS: -9755 -9756 -9757 0 c i = 17 c -2+1 --> -1 c ( b^{7, 17}_2 ∧ b^{7, 17}_1 ∧ -b^{7, 17}_0 ∧ p_119) -> ( b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ b^{7, 18}_0) c in CNF: c -b^{7, 17}_2 ∨ -b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ -p_119 ∨ b^{7, 18}_2 c -b^{7, 17}_2 ∨ -b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ -p_119 ∨ -b^{7, 18}_1 c -b^{7, 17}_2 ∨ -b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ -p_119 ∨ b^{7, 18}_0 c in DIMACS: -9758 -9759 9760 -119 9761 0 -9758 -9759 9760 -119 -9762 0 -9758 -9759 9760 -119 9763 0 c -1+1 --> 0 c ( b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ b^{7, 17}_0 ∧ p_119) -> (-b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ -b^{7, 18}_0) c in CNF: c -b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ -p_119 ∨ -b^{7, 18}_2 c -b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ -p_119 ∨ -b^{7, 18}_1 c -b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ -p_119 ∨ -b^{7, 18}_0 c in DIMACS: -9758 9759 -9760 -119 -9761 0 -9758 9759 -9760 -119 -9762 0 -9758 9759 -9760 -119 -9763 0 c 0+1 --> 1 c (-b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ -b^{7, 17}_0 ∧ p_119) -> (-b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ b^{7, 18}_0) c in CNF: c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ -p_119 ∨ -b^{7, 18}_2 c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ -p_119 ∨ -b^{7, 18}_1 c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ -p_119 ∨ b^{7, 18}_0 c in DIMACS: 9758 9759 9760 -119 -9761 0 9758 9759 9760 -119 -9762 0 9758 9759 9760 -119 9763 0 c 1+1 --> 2 c (-b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ b^{7, 17}_0 ∧ p_119) -> (-b^{7, 18}_2 ∧ b^{7, 18}_1 ∧ -b^{7, 18}_0) c in CNF: c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ -p_119 ∨ -b^{7, 18}_2 c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ -p_119 ∨ b^{7, 18}_1 c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ -p_119 ∨ -b^{7, 18}_0 c in DIMACS: 9758 9759 -9760 -119 -9761 0 9758 9759 -9760 -119 9762 0 9758 9759 -9760 -119 -9763 0 c 2+1 --> break c (-b^{7, 17}_2 ∧ b^{7, 17}_1 ∧ -b^{7, 17}_0 ∧ p_119) -> break c in CNF: c b^{7, 17}_2 ∨ -b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ -p_119 ∨ break c in DIMACS: 9758 -9759 9760 -119 1162 0 c 2-1 --> 1 c (-b^{7, 17}_2 ∧ b^{7, 17}_1 ∧ -b^{7, 17}_0 ∧ -p_119) -> (-b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ b^{7, 18}_0) c in CNF: c b^{7, 17}_2 ∨ -b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ p_119 ∨ -b^{7, 18}_2 c b^{7, 17}_2 ∨ -b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ p_119 ∨ -b^{7, 18}_1 c b^{7, 17}_2 ∨ -b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ p_119 ∨ b^{7, 18}_0 c in DIMACS: 9758 -9759 9760 119 -9761 0 9758 -9759 9760 119 -9762 0 9758 -9759 9760 119 9763 0 c 1-1 --> 0 c (-b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ b^{7, 17}_0 ∧ -p_119) -> (-b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ -b^{7, 18}_0) c in CNF: c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ p_119 ∨ -b^{7, 18}_2 c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ p_119 ∨ -b^{7, 18}_1 c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ p_119 ∨ -b^{7, 18}_0 c in DIMACS: 9758 9759 -9760 119 -9761 0 9758 9759 -9760 119 -9762 0 9758 9759 -9760 119 -9763 0 c 0-1 --> -1 c (-b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ -b^{7, 17}_0 ∧ -p_119) -> ( b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ b^{7, 18}_0) c in CNF: c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ p_119 ∨ b^{7, 18}_2 c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ p_119 ∨ -b^{7, 18}_1 c b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ p_119 ∨ b^{7, 18}_0 c in DIMACS: 9758 9759 9760 119 9761 0 9758 9759 9760 119 -9762 0 9758 9759 9760 119 9763 0 c -1-1 --> -2 c ( b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ b^{7, 17}_0 ∧ -p_119) -> ( b^{7, 18}_2 ∧ b^{7, 18}_1 ∧ -b^{7, 18}_0) c in CNF: c -b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ p_119 ∨ b^{7, 18}_2 c -b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ p_119 ∨ b^{7, 18}_1 c -b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ p_119 ∨ -b^{7, 18}_0 c in DIMACS: -9758 9759 -9760 119 9761 0 -9758 9759 -9760 119 9762 0 -9758 9759 -9760 119 -9763 0 c -2-1 --> break c ( b^{7, 17}_2 ∧ b^{7, 17}_1 ∧ -b^{7, 17}_0 ∧ -p_119) -> break c in CNF: c -b^{7, 17}_2 ∨ -b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ p_119 ∨ break c in DIMACS: -9758 -9759 9760 119 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 17}_2 ∧ -b^{7, 17}_1 ∧ -b^{7, 17}_0 ∧ true) c in CNF: c -b^{7, 17}_2 ∨ b^{7, 17}_1 ∨ b^{7, 17}_0 ∨ false c in DIMACS: -9758 9759 9760 0 c 3 does not represent an automaton state. c -(-b^{7, 17}_2 ∧ b^{7, 17}_1 ∧ b^{7, 17}_0 ∧ true) c in CNF: c b^{7, 17}_2 ∨ -b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ false c in DIMACS: 9758 -9759 -9760 0 c -3 does not represent an automaton state. c -( b^{7, 17}_2 ∧ b^{7, 17}_1 ∧ b^{7, 17}_0 ∧ true) c in CNF: c -b^{7, 17}_2 ∨ -b^{7, 17}_1 ∨ -b^{7, 17}_0 ∨ false c in DIMACS: -9758 -9759 -9760 0 c i = 18 c -2+1 --> -1 c ( b^{7, 18}_2 ∧ b^{7, 18}_1 ∧ -b^{7, 18}_0 ∧ p_126) -> ( b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ b^{7, 19}_0) c in CNF: c -b^{7, 18}_2 ∨ -b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ -p_126 ∨ b^{7, 19}_2 c -b^{7, 18}_2 ∨ -b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ -p_126 ∨ -b^{7, 19}_1 c -b^{7, 18}_2 ∨ -b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ -p_126 ∨ b^{7, 19}_0 c in DIMACS: -9761 -9762 9763 -126 9764 0 -9761 -9762 9763 -126 -9765 0 -9761 -9762 9763 -126 9766 0 c -1+1 --> 0 c ( b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ b^{7, 18}_0 ∧ p_126) -> (-b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ -b^{7, 19}_0) c in CNF: c -b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ -p_126 ∨ -b^{7, 19}_2 c -b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ -p_126 ∨ -b^{7, 19}_1 c -b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ -p_126 ∨ -b^{7, 19}_0 c in DIMACS: -9761 9762 -9763 -126 -9764 0 -9761 9762 -9763 -126 -9765 0 -9761 9762 -9763 -126 -9766 0 c 0+1 --> 1 c (-b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ -b^{7, 18}_0 ∧ p_126) -> (-b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ b^{7, 19}_0) c in CNF: c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ -p_126 ∨ -b^{7, 19}_2 c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ -p_126 ∨ -b^{7, 19}_1 c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ -p_126 ∨ b^{7, 19}_0 c in DIMACS: 9761 9762 9763 -126 -9764 0 9761 9762 9763 -126 -9765 0 9761 9762 9763 -126 9766 0 c 1+1 --> 2 c (-b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ b^{7, 18}_0 ∧ p_126) -> (-b^{7, 19}_2 ∧ b^{7, 19}_1 ∧ -b^{7, 19}_0) c in CNF: c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ -p_126 ∨ -b^{7, 19}_2 c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ -p_126 ∨ b^{7, 19}_1 c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ -p_126 ∨ -b^{7, 19}_0 c in DIMACS: 9761 9762 -9763 -126 -9764 0 9761 9762 -9763 -126 9765 0 9761 9762 -9763 -126 -9766 0 c 2+1 --> break c (-b^{7, 18}_2 ∧ b^{7, 18}_1 ∧ -b^{7, 18}_0 ∧ p_126) -> break c in CNF: c b^{7, 18}_2 ∨ -b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ -p_126 ∨ break c in DIMACS: 9761 -9762 9763 -126 1162 0 c 2-1 --> 1 c (-b^{7, 18}_2 ∧ b^{7, 18}_1 ∧ -b^{7, 18}_0 ∧ -p_126) -> (-b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ b^{7, 19}_0) c in CNF: c b^{7, 18}_2 ∨ -b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ p_126 ∨ -b^{7, 19}_2 c b^{7, 18}_2 ∨ -b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ p_126 ∨ -b^{7, 19}_1 c b^{7, 18}_2 ∨ -b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ p_126 ∨ b^{7, 19}_0 c in DIMACS: 9761 -9762 9763 126 -9764 0 9761 -9762 9763 126 -9765 0 9761 -9762 9763 126 9766 0 c 1-1 --> 0 c (-b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ b^{7, 18}_0 ∧ -p_126) -> (-b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ -b^{7, 19}_0) c in CNF: c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ p_126 ∨ -b^{7, 19}_2 c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ p_126 ∨ -b^{7, 19}_1 c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ p_126 ∨ -b^{7, 19}_0 c in DIMACS: 9761 9762 -9763 126 -9764 0 9761 9762 -9763 126 -9765 0 9761 9762 -9763 126 -9766 0 c 0-1 --> -1 c (-b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ -b^{7, 18}_0 ∧ -p_126) -> ( b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ b^{7, 19}_0) c in CNF: c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ p_126 ∨ b^{7, 19}_2 c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ p_126 ∨ -b^{7, 19}_1 c b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ p_126 ∨ b^{7, 19}_0 c in DIMACS: 9761 9762 9763 126 9764 0 9761 9762 9763 126 -9765 0 9761 9762 9763 126 9766 0 c -1-1 --> -2 c ( b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ b^{7, 18}_0 ∧ -p_126) -> ( b^{7, 19}_2 ∧ b^{7, 19}_1 ∧ -b^{7, 19}_0) c in CNF: c -b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ p_126 ∨ b^{7, 19}_2 c -b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ p_126 ∨ b^{7, 19}_1 c -b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ p_126 ∨ -b^{7, 19}_0 c in DIMACS: -9761 9762 -9763 126 9764 0 -9761 9762 -9763 126 9765 0 -9761 9762 -9763 126 -9766 0 c -2-1 --> break c ( b^{7, 18}_2 ∧ b^{7, 18}_1 ∧ -b^{7, 18}_0 ∧ -p_126) -> break c in CNF: c -b^{7, 18}_2 ∨ -b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ p_126 ∨ break c in DIMACS: -9761 -9762 9763 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 18}_2 ∧ -b^{7, 18}_1 ∧ -b^{7, 18}_0 ∧ true) c in CNF: c -b^{7, 18}_2 ∨ b^{7, 18}_1 ∨ b^{7, 18}_0 ∨ false c in DIMACS: -9761 9762 9763 0 c 3 does not represent an automaton state. c -(-b^{7, 18}_2 ∧ b^{7, 18}_1 ∧ b^{7, 18}_0 ∧ true) c in CNF: c b^{7, 18}_2 ∨ -b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ false c in DIMACS: 9761 -9762 -9763 0 c -3 does not represent an automaton state. c -( b^{7, 18}_2 ∧ b^{7, 18}_1 ∧ b^{7, 18}_0 ∧ true) c in CNF: c -b^{7, 18}_2 ∨ -b^{7, 18}_1 ∨ -b^{7, 18}_0 ∨ false c in DIMACS: -9761 -9762 -9763 0 c i = 19 c -2+1 --> -1 c ( b^{7, 19}_2 ∧ b^{7, 19}_1 ∧ -b^{7, 19}_0 ∧ p_133) -> ( b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ b^{7, 20}_0) c in CNF: c -b^{7, 19}_2 ∨ -b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ -p_133 ∨ b^{7, 20}_2 c -b^{7, 19}_2 ∨ -b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ -p_133 ∨ -b^{7, 20}_1 c -b^{7, 19}_2 ∨ -b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ -p_133 ∨ b^{7, 20}_0 c in DIMACS: -9764 -9765 9766 -133 9767 0 -9764 -9765 9766 -133 -9768 0 -9764 -9765 9766 -133 9769 0 c -1+1 --> 0 c ( b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ b^{7, 19}_0 ∧ p_133) -> (-b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ -b^{7, 20}_0) c in CNF: c -b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ -p_133 ∨ -b^{7, 20}_2 c -b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ -p_133 ∨ -b^{7, 20}_1 c -b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ -p_133 ∨ -b^{7, 20}_0 c in DIMACS: -9764 9765 -9766 -133 -9767 0 -9764 9765 -9766 -133 -9768 0 -9764 9765 -9766 -133 -9769 0 c 0+1 --> 1 c (-b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ -b^{7, 19}_0 ∧ p_133) -> (-b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ b^{7, 20}_0) c in CNF: c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ -p_133 ∨ -b^{7, 20}_2 c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ -p_133 ∨ -b^{7, 20}_1 c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ -p_133 ∨ b^{7, 20}_0 c in DIMACS: 9764 9765 9766 -133 -9767 0 9764 9765 9766 -133 -9768 0 9764 9765 9766 -133 9769 0 c 1+1 --> 2 c (-b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ b^{7, 19}_0 ∧ p_133) -> (-b^{7, 20}_2 ∧ b^{7, 20}_1 ∧ -b^{7, 20}_0) c in CNF: c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ -p_133 ∨ -b^{7, 20}_2 c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ -p_133 ∨ b^{7, 20}_1 c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ -p_133 ∨ -b^{7, 20}_0 c in DIMACS: 9764 9765 -9766 -133 -9767 0 9764 9765 -9766 -133 9768 0 9764 9765 -9766 -133 -9769 0 c 2+1 --> break c (-b^{7, 19}_2 ∧ b^{7, 19}_1 ∧ -b^{7, 19}_0 ∧ p_133) -> break c in CNF: c b^{7, 19}_2 ∨ -b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ -p_133 ∨ break c in DIMACS: 9764 -9765 9766 -133 1162 0 c 2-1 --> 1 c (-b^{7, 19}_2 ∧ b^{7, 19}_1 ∧ -b^{7, 19}_0 ∧ -p_133) -> (-b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ b^{7, 20}_0) c in CNF: c b^{7, 19}_2 ∨ -b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ p_133 ∨ -b^{7, 20}_2 c b^{7, 19}_2 ∨ -b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ p_133 ∨ -b^{7, 20}_1 c b^{7, 19}_2 ∨ -b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ p_133 ∨ b^{7, 20}_0 c in DIMACS: 9764 -9765 9766 133 -9767 0 9764 -9765 9766 133 -9768 0 9764 -9765 9766 133 9769 0 c 1-1 --> 0 c (-b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ b^{7, 19}_0 ∧ -p_133) -> (-b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ -b^{7, 20}_0) c in CNF: c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ p_133 ∨ -b^{7, 20}_2 c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ p_133 ∨ -b^{7, 20}_1 c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ p_133 ∨ -b^{7, 20}_0 c in DIMACS: 9764 9765 -9766 133 -9767 0 9764 9765 -9766 133 -9768 0 9764 9765 -9766 133 -9769 0 c 0-1 --> -1 c (-b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ -b^{7, 19}_0 ∧ -p_133) -> ( b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ b^{7, 20}_0) c in CNF: c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ p_133 ∨ b^{7, 20}_2 c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ p_133 ∨ -b^{7, 20}_1 c b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ p_133 ∨ b^{7, 20}_0 c in DIMACS: 9764 9765 9766 133 9767 0 9764 9765 9766 133 -9768 0 9764 9765 9766 133 9769 0 c -1-1 --> -2 c ( b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ b^{7, 19}_0 ∧ -p_133) -> ( b^{7, 20}_2 ∧ b^{7, 20}_1 ∧ -b^{7, 20}_0) c in CNF: c -b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ p_133 ∨ b^{7, 20}_2 c -b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ p_133 ∨ b^{7, 20}_1 c -b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ p_133 ∨ -b^{7, 20}_0 c in DIMACS: -9764 9765 -9766 133 9767 0 -9764 9765 -9766 133 9768 0 -9764 9765 -9766 133 -9769 0 c -2-1 --> break c ( b^{7, 19}_2 ∧ b^{7, 19}_1 ∧ -b^{7, 19}_0 ∧ -p_133) -> break c in CNF: c -b^{7, 19}_2 ∨ -b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ p_133 ∨ break c in DIMACS: -9764 -9765 9766 133 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 19}_2 ∧ -b^{7, 19}_1 ∧ -b^{7, 19}_0 ∧ true) c in CNF: c -b^{7, 19}_2 ∨ b^{7, 19}_1 ∨ b^{7, 19}_0 ∨ false c in DIMACS: -9764 9765 9766 0 c 3 does not represent an automaton state. c -(-b^{7, 19}_2 ∧ b^{7, 19}_1 ∧ b^{7, 19}_0 ∧ true) c in CNF: c b^{7, 19}_2 ∨ -b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ false c in DIMACS: 9764 -9765 -9766 0 c -3 does not represent an automaton state. c -( b^{7, 19}_2 ∧ b^{7, 19}_1 ∧ b^{7, 19}_0 ∧ true) c in CNF: c -b^{7, 19}_2 ∨ -b^{7, 19}_1 ∨ -b^{7, 19}_0 ∨ false c in DIMACS: -9764 -9765 -9766 0 c i = 20 c -2+1 --> -1 c ( b^{7, 20}_2 ∧ b^{7, 20}_1 ∧ -b^{7, 20}_0 ∧ p_140) -> ( b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ b^{7, 21}_0) c in CNF: c -b^{7, 20}_2 ∨ -b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ -p_140 ∨ b^{7, 21}_2 c -b^{7, 20}_2 ∨ -b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ -p_140 ∨ -b^{7, 21}_1 c -b^{7, 20}_2 ∨ -b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ -p_140 ∨ b^{7, 21}_0 c in DIMACS: -9767 -9768 9769 -140 9770 0 -9767 -9768 9769 -140 -9771 0 -9767 -9768 9769 -140 9772 0 c -1+1 --> 0 c ( b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ b^{7, 20}_0 ∧ p_140) -> (-b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ -b^{7, 21}_0) c in CNF: c -b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ -p_140 ∨ -b^{7, 21}_2 c -b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ -p_140 ∨ -b^{7, 21}_1 c -b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ -p_140 ∨ -b^{7, 21}_0 c in DIMACS: -9767 9768 -9769 -140 -9770 0 -9767 9768 -9769 -140 -9771 0 -9767 9768 -9769 -140 -9772 0 c 0+1 --> 1 c (-b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ -b^{7, 20}_0 ∧ p_140) -> (-b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ b^{7, 21}_0) c in CNF: c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ -p_140 ∨ -b^{7, 21}_2 c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ -p_140 ∨ -b^{7, 21}_1 c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ -p_140 ∨ b^{7, 21}_0 c in DIMACS: 9767 9768 9769 -140 -9770 0 9767 9768 9769 -140 -9771 0 9767 9768 9769 -140 9772 0 c 1+1 --> 2 c (-b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ b^{7, 20}_0 ∧ p_140) -> (-b^{7, 21}_2 ∧ b^{7, 21}_1 ∧ -b^{7, 21}_0) c in CNF: c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ -p_140 ∨ -b^{7, 21}_2 c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ -p_140 ∨ b^{7, 21}_1 c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ -p_140 ∨ -b^{7, 21}_0 c in DIMACS: 9767 9768 -9769 -140 -9770 0 9767 9768 -9769 -140 9771 0 9767 9768 -9769 -140 -9772 0 c 2+1 --> break c (-b^{7, 20}_2 ∧ b^{7, 20}_1 ∧ -b^{7, 20}_0 ∧ p_140) -> break c in CNF: c b^{7, 20}_2 ∨ -b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ -p_140 ∨ break c in DIMACS: 9767 -9768 9769 -140 1162 0 c 2-1 --> 1 c (-b^{7, 20}_2 ∧ b^{7, 20}_1 ∧ -b^{7, 20}_0 ∧ -p_140) -> (-b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ b^{7, 21}_0) c in CNF: c b^{7, 20}_2 ∨ -b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ p_140 ∨ -b^{7, 21}_2 c b^{7, 20}_2 ∨ -b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ p_140 ∨ -b^{7, 21}_1 c b^{7, 20}_2 ∨ -b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ p_140 ∨ b^{7, 21}_0 c in DIMACS: 9767 -9768 9769 140 -9770 0 9767 -9768 9769 140 -9771 0 9767 -9768 9769 140 9772 0 c 1-1 --> 0 c (-b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ b^{7, 20}_0 ∧ -p_140) -> (-b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ -b^{7, 21}_0) c in CNF: c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ p_140 ∨ -b^{7, 21}_2 c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ p_140 ∨ -b^{7, 21}_1 c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ p_140 ∨ -b^{7, 21}_0 c in DIMACS: 9767 9768 -9769 140 -9770 0 9767 9768 -9769 140 -9771 0 9767 9768 -9769 140 -9772 0 c 0-1 --> -1 c (-b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ -b^{7, 20}_0 ∧ -p_140) -> ( b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ b^{7, 21}_0) c in CNF: c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ p_140 ∨ b^{7, 21}_2 c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ p_140 ∨ -b^{7, 21}_1 c b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ p_140 ∨ b^{7, 21}_0 c in DIMACS: 9767 9768 9769 140 9770 0 9767 9768 9769 140 -9771 0 9767 9768 9769 140 9772 0 c -1-1 --> -2 c ( b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ b^{7, 20}_0 ∧ -p_140) -> ( b^{7, 21}_2 ∧ b^{7, 21}_1 ∧ -b^{7, 21}_0) c in CNF: c -b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ p_140 ∨ b^{7, 21}_2 c -b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ p_140 ∨ b^{7, 21}_1 c -b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ p_140 ∨ -b^{7, 21}_0 c in DIMACS: -9767 9768 -9769 140 9770 0 -9767 9768 -9769 140 9771 0 -9767 9768 -9769 140 -9772 0 c -2-1 --> break c ( b^{7, 20}_2 ∧ b^{7, 20}_1 ∧ -b^{7, 20}_0 ∧ -p_140) -> break c in CNF: c -b^{7, 20}_2 ∨ -b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ p_140 ∨ break c in DIMACS: -9767 -9768 9769 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 20}_2 ∧ -b^{7, 20}_1 ∧ -b^{7, 20}_0 ∧ true) c in CNF: c -b^{7, 20}_2 ∨ b^{7, 20}_1 ∨ b^{7, 20}_0 ∨ false c in DIMACS: -9767 9768 9769 0 c 3 does not represent an automaton state. c -(-b^{7, 20}_2 ∧ b^{7, 20}_1 ∧ b^{7, 20}_0 ∧ true) c in CNF: c b^{7, 20}_2 ∨ -b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ false c in DIMACS: 9767 -9768 -9769 0 c -3 does not represent an automaton state. c -( b^{7, 20}_2 ∧ b^{7, 20}_1 ∧ b^{7, 20}_0 ∧ true) c in CNF: c -b^{7, 20}_2 ∨ -b^{7, 20}_1 ∨ -b^{7, 20}_0 ∨ false c in DIMACS: -9767 -9768 -9769 0 c i = 21 c -2+1 --> -1 c ( b^{7, 21}_2 ∧ b^{7, 21}_1 ∧ -b^{7, 21}_0 ∧ p_147) -> ( b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ b^{7, 22}_0) c in CNF: c -b^{7, 21}_2 ∨ -b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ -p_147 ∨ b^{7, 22}_2 c -b^{7, 21}_2 ∨ -b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ -p_147 ∨ -b^{7, 22}_1 c -b^{7, 21}_2 ∨ -b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ -p_147 ∨ b^{7, 22}_0 c in DIMACS: -9770 -9771 9772 -147 9773 0 -9770 -9771 9772 -147 -9774 0 -9770 -9771 9772 -147 9775 0 c -1+1 --> 0 c ( b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ b^{7, 21}_0 ∧ p_147) -> (-b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ -b^{7, 22}_0) c in CNF: c -b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ -p_147 ∨ -b^{7, 22}_2 c -b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ -p_147 ∨ -b^{7, 22}_1 c -b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ -p_147 ∨ -b^{7, 22}_0 c in DIMACS: -9770 9771 -9772 -147 -9773 0 -9770 9771 -9772 -147 -9774 0 -9770 9771 -9772 -147 -9775 0 c 0+1 --> 1 c (-b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ -b^{7, 21}_0 ∧ p_147) -> (-b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ b^{7, 22}_0) c in CNF: c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ -p_147 ∨ -b^{7, 22}_2 c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ -p_147 ∨ -b^{7, 22}_1 c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ -p_147 ∨ b^{7, 22}_0 c in DIMACS: 9770 9771 9772 -147 -9773 0 9770 9771 9772 -147 -9774 0 9770 9771 9772 -147 9775 0 c 1+1 --> 2 c (-b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ b^{7, 21}_0 ∧ p_147) -> (-b^{7, 22}_2 ∧ b^{7, 22}_1 ∧ -b^{7, 22}_0) c in CNF: c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ -p_147 ∨ -b^{7, 22}_2 c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ -p_147 ∨ b^{7, 22}_1 c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ -p_147 ∨ -b^{7, 22}_0 c in DIMACS: 9770 9771 -9772 -147 -9773 0 9770 9771 -9772 -147 9774 0 9770 9771 -9772 -147 -9775 0 c 2+1 --> break c (-b^{7, 21}_2 ∧ b^{7, 21}_1 ∧ -b^{7, 21}_0 ∧ p_147) -> break c in CNF: c b^{7, 21}_2 ∨ -b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ -p_147 ∨ break c in DIMACS: 9770 -9771 9772 -147 1162 0 c 2-1 --> 1 c (-b^{7, 21}_2 ∧ b^{7, 21}_1 ∧ -b^{7, 21}_0 ∧ -p_147) -> (-b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ b^{7, 22}_0) c in CNF: c b^{7, 21}_2 ∨ -b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ p_147 ∨ -b^{7, 22}_2 c b^{7, 21}_2 ∨ -b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ p_147 ∨ -b^{7, 22}_1 c b^{7, 21}_2 ∨ -b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ p_147 ∨ b^{7, 22}_0 c in DIMACS: 9770 -9771 9772 147 -9773 0 9770 -9771 9772 147 -9774 0 9770 -9771 9772 147 9775 0 c 1-1 --> 0 c (-b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ b^{7, 21}_0 ∧ -p_147) -> (-b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ -b^{7, 22}_0) c in CNF: c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ p_147 ∨ -b^{7, 22}_2 c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ p_147 ∨ -b^{7, 22}_1 c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ p_147 ∨ -b^{7, 22}_0 c in DIMACS: 9770 9771 -9772 147 -9773 0 9770 9771 -9772 147 -9774 0 9770 9771 -9772 147 -9775 0 c 0-1 --> -1 c (-b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ -b^{7, 21}_0 ∧ -p_147) -> ( b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ b^{7, 22}_0) c in CNF: c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ p_147 ∨ b^{7, 22}_2 c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ p_147 ∨ -b^{7, 22}_1 c b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ p_147 ∨ b^{7, 22}_0 c in DIMACS: 9770 9771 9772 147 9773 0 9770 9771 9772 147 -9774 0 9770 9771 9772 147 9775 0 c -1-1 --> -2 c ( b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ b^{7, 21}_0 ∧ -p_147) -> ( b^{7, 22}_2 ∧ b^{7, 22}_1 ∧ -b^{7, 22}_0) c in CNF: c -b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ p_147 ∨ b^{7, 22}_2 c -b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ p_147 ∨ b^{7, 22}_1 c -b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ p_147 ∨ -b^{7, 22}_0 c in DIMACS: -9770 9771 -9772 147 9773 0 -9770 9771 -9772 147 9774 0 -9770 9771 -9772 147 -9775 0 c -2-1 --> break c ( b^{7, 21}_2 ∧ b^{7, 21}_1 ∧ -b^{7, 21}_0 ∧ -p_147) -> break c in CNF: c -b^{7, 21}_2 ∨ -b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ p_147 ∨ break c in DIMACS: -9770 -9771 9772 147 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 21}_2 ∧ -b^{7, 21}_1 ∧ -b^{7, 21}_0 ∧ true) c in CNF: c -b^{7, 21}_2 ∨ b^{7, 21}_1 ∨ b^{7, 21}_0 ∨ false c in DIMACS: -9770 9771 9772 0 c 3 does not represent an automaton state. c -(-b^{7, 21}_2 ∧ b^{7, 21}_1 ∧ b^{7, 21}_0 ∧ true) c in CNF: c b^{7, 21}_2 ∨ -b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ false c in DIMACS: 9770 -9771 -9772 0 c -3 does not represent an automaton state. c -( b^{7, 21}_2 ∧ b^{7, 21}_1 ∧ b^{7, 21}_0 ∧ true) c in CNF: c -b^{7, 21}_2 ∨ -b^{7, 21}_1 ∨ -b^{7, 21}_0 ∨ false c in DIMACS: -9770 -9771 -9772 0 c i = 22 c -2+1 --> -1 c ( b^{7, 22}_2 ∧ b^{7, 22}_1 ∧ -b^{7, 22}_0 ∧ p_154) -> ( b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ b^{7, 23}_0) c in CNF: c -b^{7, 22}_2 ∨ -b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ -p_154 ∨ b^{7, 23}_2 c -b^{7, 22}_2 ∨ -b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ -p_154 ∨ -b^{7, 23}_1 c -b^{7, 22}_2 ∨ -b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ -p_154 ∨ b^{7, 23}_0 c in DIMACS: -9773 -9774 9775 -154 9776 0 -9773 -9774 9775 -154 -9777 0 -9773 -9774 9775 -154 9778 0 c -1+1 --> 0 c ( b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ b^{7, 22}_0 ∧ p_154) -> (-b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ -b^{7, 23}_0) c in CNF: c -b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ -p_154 ∨ -b^{7, 23}_2 c -b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ -p_154 ∨ -b^{7, 23}_1 c -b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ -p_154 ∨ -b^{7, 23}_0 c in DIMACS: -9773 9774 -9775 -154 -9776 0 -9773 9774 -9775 -154 -9777 0 -9773 9774 -9775 -154 -9778 0 c 0+1 --> 1 c (-b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ -b^{7, 22}_0 ∧ p_154) -> (-b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ b^{7, 23}_0) c in CNF: c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ -p_154 ∨ -b^{7, 23}_2 c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ -p_154 ∨ -b^{7, 23}_1 c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ -p_154 ∨ b^{7, 23}_0 c in DIMACS: 9773 9774 9775 -154 -9776 0 9773 9774 9775 -154 -9777 0 9773 9774 9775 -154 9778 0 c 1+1 --> 2 c (-b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ b^{7, 22}_0 ∧ p_154) -> (-b^{7, 23}_2 ∧ b^{7, 23}_1 ∧ -b^{7, 23}_0) c in CNF: c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ -p_154 ∨ -b^{7, 23}_2 c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ -p_154 ∨ b^{7, 23}_1 c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ -p_154 ∨ -b^{7, 23}_0 c in DIMACS: 9773 9774 -9775 -154 -9776 0 9773 9774 -9775 -154 9777 0 9773 9774 -9775 -154 -9778 0 c 2+1 --> break c (-b^{7, 22}_2 ∧ b^{7, 22}_1 ∧ -b^{7, 22}_0 ∧ p_154) -> break c in CNF: c b^{7, 22}_2 ∨ -b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ -p_154 ∨ break c in DIMACS: 9773 -9774 9775 -154 1162 0 c 2-1 --> 1 c (-b^{7, 22}_2 ∧ b^{7, 22}_1 ∧ -b^{7, 22}_0 ∧ -p_154) -> (-b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ b^{7, 23}_0) c in CNF: c b^{7, 22}_2 ∨ -b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ p_154 ∨ -b^{7, 23}_2 c b^{7, 22}_2 ∨ -b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ p_154 ∨ -b^{7, 23}_1 c b^{7, 22}_2 ∨ -b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ p_154 ∨ b^{7, 23}_0 c in DIMACS: 9773 -9774 9775 154 -9776 0 9773 -9774 9775 154 -9777 0 9773 -9774 9775 154 9778 0 c 1-1 --> 0 c (-b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ b^{7, 22}_0 ∧ -p_154) -> (-b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ -b^{7, 23}_0) c in CNF: c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ p_154 ∨ -b^{7, 23}_2 c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ p_154 ∨ -b^{7, 23}_1 c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ p_154 ∨ -b^{7, 23}_0 c in DIMACS: 9773 9774 -9775 154 -9776 0 9773 9774 -9775 154 -9777 0 9773 9774 -9775 154 -9778 0 c 0-1 --> -1 c (-b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ -b^{7, 22}_0 ∧ -p_154) -> ( b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ b^{7, 23}_0) c in CNF: c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ p_154 ∨ b^{7, 23}_2 c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ p_154 ∨ -b^{7, 23}_1 c b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ p_154 ∨ b^{7, 23}_0 c in DIMACS: 9773 9774 9775 154 9776 0 9773 9774 9775 154 -9777 0 9773 9774 9775 154 9778 0 c -1-1 --> -2 c ( b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ b^{7, 22}_0 ∧ -p_154) -> ( b^{7, 23}_2 ∧ b^{7, 23}_1 ∧ -b^{7, 23}_0) c in CNF: c -b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ p_154 ∨ b^{7, 23}_2 c -b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ p_154 ∨ b^{7, 23}_1 c -b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ p_154 ∨ -b^{7, 23}_0 c in DIMACS: -9773 9774 -9775 154 9776 0 -9773 9774 -9775 154 9777 0 -9773 9774 -9775 154 -9778 0 c -2-1 --> break c ( b^{7, 22}_2 ∧ b^{7, 22}_1 ∧ -b^{7, 22}_0 ∧ -p_154) -> break c in CNF: c -b^{7, 22}_2 ∨ -b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ p_154 ∨ break c in DIMACS: -9773 -9774 9775 154 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 22}_2 ∧ -b^{7, 22}_1 ∧ -b^{7, 22}_0 ∧ true) c in CNF: c -b^{7, 22}_2 ∨ b^{7, 22}_1 ∨ b^{7, 22}_0 ∨ false c in DIMACS: -9773 9774 9775 0 c 3 does not represent an automaton state. c -(-b^{7, 22}_2 ∧ b^{7, 22}_1 ∧ b^{7, 22}_0 ∧ true) c in CNF: c b^{7, 22}_2 ∨ -b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ false c in DIMACS: 9773 -9774 -9775 0 c -3 does not represent an automaton state. c -( b^{7, 22}_2 ∧ b^{7, 22}_1 ∧ b^{7, 22}_0 ∧ true) c in CNF: c -b^{7, 22}_2 ∨ -b^{7, 22}_1 ∨ -b^{7, 22}_0 ∨ false c in DIMACS: -9773 -9774 -9775 0 c i = 23 c -2+1 --> -1 c ( b^{7, 23}_2 ∧ b^{7, 23}_1 ∧ -b^{7, 23}_0 ∧ p_161) -> ( b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ b^{7, 24}_0) c in CNF: c -b^{7, 23}_2 ∨ -b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ -p_161 ∨ b^{7, 24}_2 c -b^{7, 23}_2 ∨ -b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ -p_161 ∨ -b^{7, 24}_1 c -b^{7, 23}_2 ∨ -b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ -p_161 ∨ b^{7, 24}_0 c in DIMACS: -9776 -9777 9778 -161 9779 0 -9776 -9777 9778 -161 -9780 0 -9776 -9777 9778 -161 9781 0 c -1+1 --> 0 c ( b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ b^{7, 23}_0 ∧ p_161) -> (-b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ -b^{7, 24}_0) c in CNF: c -b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ -p_161 ∨ -b^{7, 24}_2 c -b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ -p_161 ∨ -b^{7, 24}_1 c -b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ -p_161 ∨ -b^{7, 24}_0 c in DIMACS: -9776 9777 -9778 -161 -9779 0 -9776 9777 -9778 -161 -9780 0 -9776 9777 -9778 -161 -9781 0 c 0+1 --> 1 c (-b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ -b^{7, 23}_0 ∧ p_161) -> (-b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ b^{7, 24}_0) c in CNF: c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ -p_161 ∨ -b^{7, 24}_2 c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ -p_161 ∨ -b^{7, 24}_1 c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ -p_161 ∨ b^{7, 24}_0 c in DIMACS: 9776 9777 9778 -161 -9779 0 9776 9777 9778 -161 -9780 0 9776 9777 9778 -161 9781 0 c 1+1 --> 2 c (-b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ b^{7, 23}_0 ∧ p_161) -> (-b^{7, 24}_2 ∧ b^{7, 24}_1 ∧ -b^{7, 24}_0) c in CNF: c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ -p_161 ∨ -b^{7, 24}_2 c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ -p_161 ∨ b^{7, 24}_1 c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ -p_161 ∨ -b^{7, 24}_0 c in DIMACS: 9776 9777 -9778 -161 -9779 0 9776 9777 -9778 -161 9780 0 9776 9777 -9778 -161 -9781 0 c 2+1 --> break c (-b^{7, 23}_2 ∧ b^{7, 23}_1 ∧ -b^{7, 23}_0 ∧ p_161) -> break c in CNF: c b^{7, 23}_2 ∨ -b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ -p_161 ∨ break c in DIMACS: 9776 -9777 9778 -161 1162 0 c 2-1 --> 1 c (-b^{7, 23}_2 ∧ b^{7, 23}_1 ∧ -b^{7, 23}_0 ∧ -p_161) -> (-b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ b^{7, 24}_0) c in CNF: c b^{7, 23}_2 ∨ -b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ p_161 ∨ -b^{7, 24}_2 c b^{7, 23}_2 ∨ -b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ p_161 ∨ -b^{7, 24}_1 c b^{7, 23}_2 ∨ -b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ p_161 ∨ b^{7, 24}_0 c in DIMACS: 9776 -9777 9778 161 -9779 0 9776 -9777 9778 161 -9780 0 9776 -9777 9778 161 9781 0 c 1-1 --> 0 c (-b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ b^{7, 23}_0 ∧ -p_161) -> (-b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ -b^{7, 24}_0) c in CNF: c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ p_161 ∨ -b^{7, 24}_2 c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ p_161 ∨ -b^{7, 24}_1 c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ p_161 ∨ -b^{7, 24}_0 c in DIMACS: 9776 9777 -9778 161 -9779 0 9776 9777 -9778 161 -9780 0 9776 9777 -9778 161 -9781 0 c 0-1 --> -1 c (-b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ -b^{7, 23}_0 ∧ -p_161) -> ( b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ b^{7, 24}_0) c in CNF: c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ p_161 ∨ b^{7, 24}_2 c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ p_161 ∨ -b^{7, 24}_1 c b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ p_161 ∨ b^{7, 24}_0 c in DIMACS: 9776 9777 9778 161 9779 0 9776 9777 9778 161 -9780 0 9776 9777 9778 161 9781 0 c -1-1 --> -2 c ( b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ b^{7, 23}_0 ∧ -p_161) -> ( b^{7, 24}_2 ∧ b^{7, 24}_1 ∧ -b^{7, 24}_0) c in CNF: c -b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ p_161 ∨ b^{7, 24}_2 c -b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ p_161 ∨ b^{7, 24}_1 c -b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ p_161 ∨ -b^{7, 24}_0 c in DIMACS: -9776 9777 -9778 161 9779 0 -9776 9777 -9778 161 9780 0 -9776 9777 -9778 161 -9781 0 c -2-1 --> break c ( b^{7, 23}_2 ∧ b^{7, 23}_1 ∧ -b^{7, 23}_0 ∧ -p_161) -> break c in CNF: c -b^{7, 23}_2 ∨ -b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ p_161 ∨ break c in DIMACS: -9776 -9777 9778 161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 23}_2 ∧ -b^{7, 23}_1 ∧ -b^{7, 23}_0 ∧ true) c in CNF: c -b^{7, 23}_2 ∨ b^{7, 23}_1 ∨ b^{7, 23}_0 ∨ false c in DIMACS: -9776 9777 9778 0 c 3 does not represent an automaton state. c -(-b^{7, 23}_2 ∧ b^{7, 23}_1 ∧ b^{7, 23}_0 ∧ true) c in CNF: c b^{7, 23}_2 ∨ -b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ false c in DIMACS: 9776 -9777 -9778 0 c -3 does not represent an automaton state. c -( b^{7, 23}_2 ∧ b^{7, 23}_1 ∧ b^{7, 23}_0 ∧ true) c in CNF: c -b^{7, 23}_2 ∨ -b^{7, 23}_1 ∨ -b^{7, 23}_0 ∨ false c in DIMACS: -9776 -9777 -9778 0 c i = 24 c -2+1 --> -1 c ( b^{7, 24}_2 ∧ b^{7, 24}_1 ∧ -b^{7, 24}_0 ∧ p_168) -> ( b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ b^{7, 25}_0) c in CNF: c -b^{7, 24}_2 ∨ -b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ -p_168 ∨ b^{7, 25}_2 c -b^{7, 24}_2 ∨ -b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ -p_168 ∨ -b^{7, 25}_1 c -b^{7, 24}_2 ∨ -b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ -p_168 ∨ b^{7, 25}_0 c in DIMACS: -9779 -9780 9781 -168 9782 0 -9779 -9780 9781 -168 -9783 0 -9779 -9780 9781 -168 9784 0 c -1+1 --> 0 c ( b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ b^{7, 24}_0 ∧ p_168) -> (-b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ -b^{7, 25}_0) c in CNF: c -b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ -p_168 ∨ -b^{7, 25}_2 c -b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ -p_168 ∨ -b^{7, 25}_1 c -b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ -p_168 ∨ -b^{7, 25}_0 c in DIMACS: -9779 9780 -9781 -168 -9782 0 -9779 9780 -9781 -168 -9783 0 -9779 9780 -9781 -168 -9784 0 c 0+1 --> 1 c (-b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ -b^{7, 24}_0 ∧ p_168) -> (-b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ b^{7, 25}_0) c in CNF: c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ -p_168 ∨ -b^{7, 25}_2 c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ -p_168 ∨ -b^{7, 25}_1 c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ -p_168 ∨ b^{7, 25}_0 c in DIMACS: 9779 9780 9781 -168 -9782 0 9779 9780 9781 -168 -9783 0 9779 9780 9781 -168 9784 0 c 1+1 --> 2 c (-b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ b^{7, 24}_0 ∧ p_168) -> (-b^{7, 25}_2 ∧ b^{7, 25}_1 ∧ -b^{7, 25}_0) c in CNF: c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ -p_168 ∨ -b^{7, 25}_2 c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ -p_168 ∨ b^{7, 25}_1 c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ -p_168 ∨ -b^{7, 25}_0 c in DIMACS: 9779 9780 -9781 -168 -9782 0 9779 9780 -9781 -168 9783 0 9779 9780 -9781 -168 -9784 0 c 2+1 --> break c (-b^{7, 24}_2 ∧ b^{7, 24}_1 ∧ -b^{7, 24}_0 ∧ p_168) -> break c in CNF: c b^{7, 24}_2 ∨ -b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ -p_168 ∨ break c in DIMACS: 9779 -9780 9781 -168 1162 0 c 2-1 --> 1 c (-b^{7, 24}_2 ∧ b^{7, 24}_1 ∧ -b^{7, 24}_0 ∧ -p_168) -> (-b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ b^{7, 25}_0) c in CNF: c b^{7, 24}_2 ∨ -b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ p_168 ∨ -b^{7, 25}_2 c b^{7, 24}_2 ∨ -b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ p_168 ∨ -b^{7, 25}_1 c b^{7, 24}_2 ∨ -b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ p_168 ∨ b^{7, 25}_0 c in DIMACS: 9779 -9780 9781 168 -9782 0 9779 -9780 9781 168 -9783 0 9779 -9780 9781 168 9784 0 c 1-1 --> 0 c (-b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ b^{7, 24}_0 ∧ -p_168) -> (-b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ -b^{7, 25}_0) c in CNF: c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ p_168 ∨ -b^{7, 25}_2 c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ p_168 ∨ -b^{7, 25}_1 c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ p_168 ∨ -b^{7, 25}_0 c in DIMACS: 9779 9780 -9781 168 -9782 0 9779 9780 -9781 168 -9783 0 9779 9780 -9781 168 -9784 0 c 0-1 --> -1 c (-b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ -b^{7, 24}_0 ∧ -p_168) -> ( b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ b^{7, 25}_0) c in CNF: c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ p_168 ∨ b^{7, 25}_2 c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ p_168 ∨ -b^{7, 25}_1 c b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ p_168 ∨ b^{7, 25}_0 c in DIMACS: 9779 9780 9781 168 9782 0 9779 9780 9781 168 -9783 0 9779 9780 9781 168 9784 0 c -1-1 --> -2 c ( b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ b^{7, 24}_0 ∧ -p_168) -> ( b^{7, 25}_2 ∧ b^{7, 25}_1 ∧ -b^{7, 25}_0) c in CNF: c -b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ p_168 ∨ b^{7, 25}_2 c -b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ p_168 ∨ b^{7, 25}_1 c -b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ p_168 ∨ -b^{7, 25}_0 c in DIMACS: -9779 9780 -9781 168 9782 0 -9779 9780 -9781 168 9783 0 -9779 9780 -9781 168 -9784 0 c -2-1 --> break c ( b^{7, 24}_2 ∧ b^{7, 24}_1 ∧ -b^{7, 24}_0 ∧ -p_168) -> break c in CNF: c -b^{7, 24}_2 ∨ -b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ p_168 ∨ break c in DIMACS: -9779 -9780 9781 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 24}_2 ∧ -b^{7, 24}_1 ∧ -b^{7, 24}_0 ∧ true) c in CNF: c -b^{7, 24}_2 ∨ b^{7, 24}_1 ∨ b^{7, 24}_0 ∨ false c in DIMACS: -9779 9780 9781 0 c 3 does not represent an automaton state. c -(-b^{7, 24}_2 ∧ b^{7, 24}_1 ∧ b^{7, 24}_0 ∧ true) c in CNF: c b^{7, 24}_2 ∨ -b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ false c in DIMACS: 9779 -9780 -9781 0 c -3 does not represent an automaton state. c -( b^{7, 24}_2 ∧ b^{7, 24}_1 ∧ b^{7, 24}_0 ∧ true) c in CNF: c -b^{7, 24}_2 ∨ -b^{7, 24}_1 ∨ -b^{7, 24}_0 ∨ false c in DIMACS: -9779 -9780 -9781 0 c i = 25 c -2+1 --> -1 c ( b^{7, 25}_2 ∧ b^{7, 25}_1 ∧ -b^{7, 25}_0 ∧ p_175) -> ( b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ b^{7, 26}_0) c in CNF: c -b^{7, 25}_2 ∨ -b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ -p_175 ∨ b^{7, 26}_2 c -b^{7, 25}_2 ∨ -b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ -p_175 ∨ -b^{7, 26}_1 c -b^{7, 25}_2 ∨ -b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ -p_175 ∨ b^{7, 26}_0 c in DIMACS: -9782 -9783 9784 -175 9785 0 -9782 -9783 9784 -175 -9786 0 -9782 -9783 9784 -175 9787 0 c -1+1 --> 0 c ( b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ b^{7, 25}_0 ∧ p_175) -> (-b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ -b^{7, 26}_0) c in CNF: c -b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ -p_175 ∨ -b^{7, 26}_2 c -b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ -p_175 ∨ -b^{7, 26}_1 c -b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ -p_175 ∨ -b^{7, 26}_0 c in DIMACS: -9782 9783 -9784 -175 -9785 0 -9782 9783 -9784 -175 -9786 0 -9782 9783 -9784 -175 -9787 0 c 0+1 --> 1 c (-b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ -b^{7, 25}_0 ∧ p_175) -> (-b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ b^{7, 26}_0) c in CNF: c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ -p_175 ∨ -b^{7, 26}_2 c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ -p_175 ∨ -b^{7, 26}_1 c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ -p_175 ∨ b^{7, 26}_0 c in DIMACS: 9782 9783 9784 -175 -9785 0 9782 9783 9784 -175 -9786 0 9782 9783 9784 -175 9787 0 c 1+1 --> 2 c (-b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ b^{7, 25}_0 ∧ p_175) -> (-b^{7, 26}_2 ∧ b^{7, 26}_1 ∧ -b^{7, 26}_0) c in CNF: c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ -p_175 ∨ -b^{7, 26}_2 c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ -p_175 ∨ b^{7, 26}_1 c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ -p_175 ∨ -b^{7, 26}_0 c in DIMACS: 9782 9783 -9784 -175 -9785 0 9782 9783 -9784 -175 9786 0 9782 9783 -9784 -175 -9787 0 c 2+1 --> break c (-b^{7, 25}_2 ∧ b^{7, 25}_1 ∧ -b^{7, 25}_0 ∧ p_175) -> break c in CNF: c b^{7, 25}_2 ∨ -b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ -p_175 ∨ break c in DIMACS: 9782 -9783 9784 -175 1162 0 c 2-1 --> 1 c (-b^{7, 25}_2 ∧ b^{7, 25}_1 ∧ -b^{7, 25}_0 ∧ -p_175) -> (-b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ b^{7, 26}_0) c in CNF: c b^{7, 25}_2 ∨ -b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ p_175 ∨ -b^{7, 26}_2 c b^{7, 25}_2 ∨ -b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ p_175 ∨ -b^{7, 26}_1 c b^{7, 25}_2 ∨ -b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ p_175 ∨ b^{7, 26}_0 c in DIMACS: 9782 -9783 9784 175 -9785 0 9782 -9783 9784 175 -9786 0 9782 -9783 9784 175 9787 0 c 1-1 --> 0 c (-b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ b^{7, 25}_0 ∧ -p_175) -> (-b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ -b^{7, 26}_0) c in CNF: c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ p_175 ∨ -b^{7, 26}_2 c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ p_175 ∨ -b^{7, 26}_1 c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ p_175 ∨ -b^{7, 26}_0 c in DIMACS: 9782 9783 -9784 175 -9785 0 9782 9783 -9784 175 -9786 0 9782 9783 -9784 175 -9787 0 c 0-1 --> -1 c (-b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ -b^{7, 25}_0 ∧ -p_175) -> ( b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ b^{7, 26}_0) c in CNF: c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ p_175 ∨ b^{7, 26}_2 c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ p_175 ∨ -b^{7, 26}_1 c b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ p_175 ∨ b^{7, 26}_0 c in DIMACS: 9782 9783 9784 175 9785 0 9782 9783 9784 175 -9786 0 9782 9783 9784 175 9787 0 c -1-1 --> -2 c ( b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ b^{7, 25}_0 ∧ -p_175) -> ( b^{7, 26}_2 ∧ b^{7, 26}_1 ∧ -b^{7, 26}_0) c in CNF: c -b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ p_175 ∨ b^{7, 26}_2 c -b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ p_175 ∨ b^{7, 26}_1 c -b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ p_175 ∨ -b^{7, 26}_0 c in DIMACS: -9782 9783 -9784 175 9785 0 -9782 9783 -9784 175 9786 0 -9782 9783 -9784 175 -9787 0 c -2-1 --> break c ( b^{7, 25}_2 ∧ b^{7, 25}_1 ∧ -b^{7, 25}_0 ∧ -p_175) -> break c in CNF: c -b^{7, 25}_2 ∨ -b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ p_175 ∨ break c in DIMACS: -9782 -9783 9784 175 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 25}_2 ∧ -b^{7, 25}_1 ∧ -b^{7, 25}_0 ∧ true) c in CNF: c -b^{7, 25}_2 ∨ b^{7, 25}_1 ∨ b^{7, 25}_0 ∨ false c in DIMACS: -9782 9783 9784 0 c 3 does not represent an automaton state. c -(-b^{7, 25}_2 ∧ b^{7, 25}_1 ∧ b^{7, 25}_0 ∧ true) c in CNF: c b^{7, 25}_2 ∨ -b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ false c in DIMACS: 9782 -9783 -9784 0 c -3 does not represent an automaton state. c -( b^{7, 25}_2 ∧ b^{7, 25}_1 ∧ b^{7, 25}_0 ∧ true) c in CNF: c -b^{7, 25}_2 ∨ -b^{7, 25}_1 ∨ -b^{7, 25}_0 ∨ false c in DIMACS: -9782 -9783 -9784 0 c i = 26 c -2+1 --> -1 c ( b^{7, 26}_2 ∧ b^{7, 26}_1 ∧ -b^{7, 26}_0 ∧ p_182) -> ( b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ b^{7, 27}_0) c in CNF: c -b^{7, 26}_2 ∨ -b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ -p_182 ∨ b^{7, 27}_2 c -b^{7, 26}_2 ∨ -b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ -p_182 ∨ -b^{7, 27}_1 c -b^{7, 26}_2 ∨ -b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ -p_182 ∨ b^{7, 27}_0 c in DIMACS: -9785 -9786 9787 -182 9788 0 -9785 -9786 9787 -182 -9789 0 -9785 -9786 9787 -182 9790 0 c -1+1 --> 0 c ( b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ b^{7, 26}_0 ∧ p_182) -> (-b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ -b^{7, 27}_0) c in CNF: c -b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ -p_182 ∨ -b^{7, 27}_2 c -b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ -p_182 ∨ -b^{7, 27}_1 c -b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ -p_182 ∨ -b^{7, 27}_0 c in DIMACS: -9785 9786 -9787 -182 -9788 0 -9785 9786 -9787 -182 -9789 0 -9785 9786 -9787 -182 -9790 0 c 0+1 --> 1 c (-b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ -b^{7, 26}_0 ∧ p_182) -> (-b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ b^{7, 27}_0) c in CNF: c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ -p_182 ∨ -b^{7, 27}_2 c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ -p_182 ∨ -b^{7, 27}_1 c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ -p_182 ∨ b^{7, 27}_0 c in DIMACS: 9785 9786 9787 -182 -9788 0 9785 9786 9787 -182 -9789 0 9785 9786 9787 -182 9790 0 c 1+1 --> 2 c (-b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ b^{7, 26}_0 ∧ p_182) -> (-b^{7, 27}_2 ∧ b^{7, 27}_1 ∧ -b^{7, 27}_0) c in CNF: c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ -p_182 ∨ -b^{7, 27}_2 c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ -p_182 ∨ b^{7, 27}_1 c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ -p_182 ∨ -b^{7, 27}_0 c in DIMACS: 9785 9786 -9787 -182 -9788 0 9785 9786 -9787 -182 9789 0 9785 9786 -9787 -182 -9790 0 c 2+1 --> break c (-b^{7, 26}_2 ∧ b^{7, 26}_1 ∧ -b^{7, 26}_0 ∧ p_182) -> break c in CNF: c b^{7, 26}_2 ∨ -b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ -p_182 ∨ break c in DIMACS: 9785 -9786 9787 -182 1162 0 c 2-1 --> 1 c (-b^{7, 26}_2 ∧ b^{7, 26}_1 ∧ -b^{7, 26}_0 ∧ -p_182) -> (-b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ b^{7, 27}_0) c in CNF: c b^{7, 26}_2 ∨ -b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ p_182 ∨ -b^{7, 27}_2 c b^{7, 26}_2 ∨ -b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ p_182 ∨ -b^{7, 27}_1 c b^{7, 26}_2 ∨ -b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ p_182 ∨ b^{7, 27}_0 c in DIMACS: 9785 -9786 9787 182 -9788 0 9785 -9786 9787 182 -9789 0 9785 -9786 9787 182 9790 0 c 1-1 --> 0 c (-b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ b^{7, 26}_0 ∧ -p_182) -> (-b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ -b^{7, 27}_0) c in CNF: c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ p_182 ∨ -b^{7, 27}_2 c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ p_182 ∨ -b^{7, 27}_1 c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ p_182 ∨ -b^{7, 27}_0 c in DIMACS: 9785 9786 -9787 182 -9788 0 9785 9786 -9787 182 -9789 0 9785 9786 -9787 182 -9790 0 c 0-1 --> -1 c (-b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ -b^{7, 26}_0 ∧ -p_182) -> ( b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ b^{7, 27}_0) c in CNF: c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ p_182 ∨ b^{7, 27}_2 c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ p_182 ∨ -b^{7, 27}_1 c b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ p_182 ∨ b^{7, 27}_0 c in DIMACS: 9785 9786 9787 182 9788 0 9785 9786 9787 182 -9789 0 9785 9786 9787 182 9790 0 c -1-1 --> -2 c ( b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ b^{7, 26}_0 ∧ -p_182) -> ( b^{7, 27}_2 ∧ b^{7, 27}_1 ∧ -b^{7, 27}_0) c in CNF: c -b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ p_182 ∨ b^{7, 27}_2 c -b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ p_182 ∨ b^{7, 27}_1 c -b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ p_182 ∨ -b^{7, 27}_0 c in DIMACS: -9785 9786 -9787 182 9788 0 -9785 9786 -9787 182 9789 0 -9785 9786 -9787 182 -9790 0 c -2-1 --> break c ( b^{7, 26}_2 ∧ b^{7, 26}_1 ∧ -b^{7, 26}_0 ∧ -p_182) -> break c in CNF: c -b^{7, 26}_2 ∨ -b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ p_182 ∨ break c in DIMACS: -9785 -9786 9787 182 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 26}_2 ∧ -b^{7, 26}_1 ∧ -b^{7, 26}_0 ∧ true) c in CNF: c -b^{7, 26}_2 ∨ b^{7, 26}_1 ∨ b^{7, 26}_0 ∨ false c in DIMACS: -9785 9786 9787 0 c 3 does not represent an automaton state. c -(-b^{7, 26}_2 ∧ b^{7, 26}_1 ∧ b^{7, 26}_0 ∧ true) c in CNF: c b^{7, 26}_2 ∨ -b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ false c in DIMACS: 9785 -9786 -9787 0 c -3 does not represent an automaton state. c -( b^{7, 26}_2 ∧ b^{7, 26}_1 ∧ b^{7, 26}_0 ∧ true) c in CNF: c -b^{7, 26}_2 ∨ -b^{7, 26}_1 ∨ -b^{7, 26}_0 ∨ false c in DIMACS: -9785 -9786 -9787 0 c i = 27 c -2+1 --> -1 c ( b^{7, 27}_2 ∧ b^{7, 27}_1 ∧ -b^{7, 27}_0 ∧ p_189) -> ( b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ b^{7, 28}_0) c in CNF: c -b^{7, 27}_2 ∨ -b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ -p_189 ∨ b^{7, 28}_2 c -b^{7, 27}_2 ∨ -b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ -p_189 ∨ -b^{7, 28}_1 c -b^{7, 27}_2 ∨ -b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ -p_189 ∨ b^{7, 28}_0 c in DIMACS: -9788 -9789 9790 -189 9791 0 -9788 -9789 9790 -189 -9792 0 -9788 -9789 9790 -189 9793 0 c -1+1 --> 0 c ( b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ b^{7, 27}_0 ∧ p_189) -> (-b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ -b^{7, 28}_0) c in CNF: c -b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ -p_189 ∨ -b^{7, 28}_2 c -b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ -p_189 ∨ -b^{7, 28}_1 c -b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ -p_189 ∨ -b^{7, 28}_0 c in DIMACS: -9788 9789 -9790 -189 -9791 0 -9788 9789 -9790 -189 -9792 0 -9788 9789 -9790 -189 -9793 0 c 0+1 --> 1 c (-b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ -b^{7, 27}_0 ∧ p_189) -> (-b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ b^{7, 28}_0) c in CNF: c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ -p_189 ∨ -b^{7, 28}_2 c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ -p_189 ∨ -b^{7, 28}_1 c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ -p_189 ∨ b^{7, 28}_0 c in DIMACS: 9788 9789 9790 -189 -9791 0 9788 9789 9790 -189 -9792 0 9788 9789 9790 -189 9793 0 c 1+1 --> 2 c (-b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ b^{7, 27}_0 ∧ p_189) -> (-b^{7, 28}_2 ∧ b^{7, 28}_1 ∧ -b^{7, 28}_0) c in CNF: c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ -p_189 ∨ -b^{7, 28}_2 c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ -p_189 ∨ b^{7, 28}_1 c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ -p_189 ∨ -b^{7, 28}_0 c in DIMACS: 9788 9789 -9790 -189 -9791 0 9788 9789 -9790 -189 9792 0 9788 9789 -9790 -189 -9793 0 c 2+1 --> break c (-b^{7, 27}_2 ∧ b^{7, 27}_1 ∧ -b^{7, 27}_0 ∧ p_189) -> break c in CNF: c b^{7, 27}_2 ∨ -b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ -p_189 ∨ break c in DIMACS: 9788 -9789 9790 -189 1162 0 c 2-1 --> 1 c (-b^{7, 27}_2 ∧ b^{7, 27}_1 ∧ -b^{7, 27}_0 ∧ -p_189) -> (-b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ b^{7, 28}_0) c in CNF: c b^{7, 27}_2 ∨ -b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ p_189 ∨ -b^{7, 28}_2 c b^{7, 27}_2 ∨ -b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ p_189 ∨ -b^{7, 28}_1 c b^{7, 27}_2 ∨ -b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ p_189 ∨ b^{7, 28}_0 c in DIMACS: 9788 -9789 9790 189 -9791 0 9788 -9789 9790 189 -9792 0 9788 -9789 9790 189 9793 0 c 1-1 --> 0 c (-b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ b^{7, 27}_0 ∧ -p_189) -> (-b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ -b^{7, 28}_0) c in CNF: c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ p_189 ∨ -b^{7, 28}_2 c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ p_189 ∨ -b^{7, 28}_1 c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ p_189 ∨ -b^{7, 28}_0 c in DIMACS: 9788 9789 -9790 189 -9791 0 9788 9789 -9790 189 -9792 0 9788 9789 -9790 189 -9793 0 c 0-1 --> -1 c (-b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ -b^{7, 27}_0 ∧ -p_189) -> ( b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ b^{7, 28}_0) c in CNF: c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ p_189 ∨ b^{7, 28}_2 c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ p_189 ∨ -b^{7, 28}_1 c b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ p_189 ∨ b^{7, 28}_0 c in DIMACS: 9788 9789 9790 189 9791 0 9788 9789 9790 189 -9792 0 9788 9789 9790 189 9793 0 c -1-1 --> -2 c ( b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ b^{7, 27}_0 ∧ -p_189) -> ( b^{7, 28}_2 ∧ b^{7, 28}_1 ∧ -b^{7, 28}_0) c in CNF: c -b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ p_189 ∨ b^{7, 28}_2 c -b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ p_189 ∨ b^{7, 28}_1 c -b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ p_189 ∨ -b^{7, 28}_0 c in DIMACS: -9788 9789 -9790 189 9791 0 -9788 9789 -9790 189 9792 0 -9788 9789 -9790 189 -9793 0 c -2-1 --> break c ( b^{7, 27}_2 ∧ b^{7, 27}_1 ∧ -b^{7, 27}_0 ∧ -p_189) -> break c in CNF: c -b^{7, 27}_2 ∨ -b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ p_189 ∨ break c in DIMACS: -9788 -9789 9790 189 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 27}_2 ∧ -b^{7, 27}_1 ∧ -b^{7, 27}_0 ∧ true) c in CNF: c -b^{7, 27}_2 ∨ b^{7, 27}_1 ∨ b^{7, 27}_0 ∨ false c in DIMACS: -9788 9789 9790 0 c 3 does not represent an automaton state. c -(-b^{7, 27}_2 ∧ b^{7, 27}_1 ∧ b^{7, 27}_0 ∧ true) c in CNF: c b^{7, 27}_2 ∨ -b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ false c in DIMACS: 9788 -9789 -9790 0 c -3 does not represent an automaton state. c -( b^{7, 27}_2 ∧ b^{7, 27}_1 ∧ b^{7, 27}_0 ∧ true) c in CNF: c -b^{7, 27}_2 ∨ -b^{7, 27}_1 ∨ -b^{7, 27}_0 ∨ false c in DIMACS: -9788 -9789 -9790 0 c i = 28 c -2+1 --> -1 c ( b^{7, 28}_2 ∧ b^{7, 28}_1 ∧ -b^{7, 28}_0 ∧ p_196) -> ( b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ b^{7, 29}_0) c in CNF: c -b^{7, 28}_2 ∨ -b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ -p_196 ∨ b^{7, 29}_2 c -b^{7, 28}_2 ∨ -b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ -p_196 ∨ -b^{7, 29}_1 c -b^{7, 28}_2 ∨ -b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ -p_196 ∨ b^{7, 29}_0 c in DIMACS: -9791 -9792 9793 -196 9794 0 -9791 -9792 9793 -196 -9795 0 -9791 -9792 9793 -196 9796 0 c -1+1 --> 0 c ( b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ b^{7, 28}_0 ∧ p_196) -> (-b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ -b^{7, 29}_0) c in CNF: c -b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ -p_196 ∨ -b^{7, 29}_2 c -b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ -p_196 ∨ -b^{7, 29}_1 c -b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ -p_196 ∨ -b^{7, 29}_0 c in DIMACS: -9791 9792 -9793 -196 -9794 0 -9791 9792 -9793 -196 -9795 0 -9791 9792 -9793 -196 -9796 0 c 0+1 --> 1 c (-b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ -b^{7, 28}_0 ∧ p_196) -> (-b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ b^{7, 29}_0) c in CNF: c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ -p_196 ∨ -b^{7, 29}_2 c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ -p_196 ∨ -b^{7, 29}_1 c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ -p_196 ∨ b^{7, 29}_0 c in DIMACS: 9791 9792 9793 -196 -9794 0 9791 9792 9793 -196 -9795 0 9791 9792 9793 -196 9796 0 c 1+1 --> 2 c (-b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ b^{7, 28}_0 ∧ p_196) -> (-b^{7, 29}_2 ∧ b^{7, 29}_1 ∧ -b^{7, 29}_0) c in CNF: c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ -p_196 ∨ -b^{7, 29}_2 c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ -p_196 ∨ b^{7, 29}_1 c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ -p_196 ∨ -b^{7, 29}_0 c in DIMACS: 9791 9792 -9793 -196 -9794 0 9791 9792 -9793 -196 9795 0 9791 9792 -9793 -196 -9796 0 c 2+1 --> break c (-b^{7, 28}_2 ∧ b^{7, 28}_1 ∧ -b^{7, 28}_0 ∧ p_196) -> break c in CNF: c b^{7, 28}_2 ∨ -b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ -p_196 ∨ break c in DIMACS: 9791 -9792 9793 -196 1162 0 c 2-1 --> 1 c (-b^{7, 28}_2 ∧ b^{7, 28}_1 ∧ -b^{7, 28}_0 ∧ -p_196) -> (-b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ b^{7, 29}_0) c in CNF: c b^{7, 28}_2 ∨ -b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ p_196 ∨ -b^{7, 29}_2 c b^{7, 28}_2 ∨ -b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ p_196 ∨ -b^{7, 29}_1 c b^{7, 28}_2 ∨ -b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ p_196 ∨ b^{7, 29}_0 c in DIMACS: 9791 -9792 9793 196 -9794 0 9791 -9792 9793 196 -9795 0 9791 -9792 9793 196 9796 0 c 1-1 --> 0 c (-b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ b^{7, 28}_0 ∧ -p_196) -> (-b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ -b^{7, 29}_0) c in CNF: c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ p_196 ∨ -b^{7, 29}_2 c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ p_196 ∨ -b^{7, 29}_1 c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ p_196 ∨ -b^{7, 29}_0 c in DIMACS: 9791 9792 -9793 196 -9794 0 9791 9792 -9793 196 -9795 0 9791 9792 -9793 196 -9796 0 c 0-1 --> -1 c (-b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ -b^{7, 28}_0 ∧ -p_196) -> ( b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ b^{7, 29}_0) c in CNF: c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ p_196 ∨ b^{7, 29}_2 c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ p_196 ∨ -b^{7, 29}_1 c b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ p_196 ∨ b^{7, 29}_0 c in DIMACS: 9791 9792 9793 196 9794 0 9791 9792 9793 196 -9795 0 9791 9792 9793 196 9796 0 c -1-1 --> -2 c ( b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ b^{7, 28}_0 ∧ -p_196) -> ( b^{7, 29}_2 ∧ b^{7, 29}_1 ∧ -b^{7, 29}_0) c in CNF: c -b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ p_196 ∨ b^{7, 29}_2 c -b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ p_196 ∨ b^{7, 29}_1 c -b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ p_196 ∨ -b^{7, 29}_0 c in DIMACS: -9791 9792 -9793 196 9794 0 -9791 9792 -9793 196 9795 0 -9791 9792 -9793 196 -9796 0 c -2-1 --> break c ( b^{7, 28}_2 ∧ b^{7, 28}_1 ∧ -b^{7, 28}_0 ∧ -p_196) -> break c in CNF: c -b^{7, 28}_2 ∨ -b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ p_196 ∨ break c in DIMACS: -9791 -9792 9793 196 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 28}_2 ∧ -b^{7, 28}_1 ∧ -b^{7, 28}_0 ∧ true) c in CNF: c -b^{7, 28}_2 ∨ b^{7, 28}_1 ∨ b^{7, 28}_0 ∨ false c in DIMACS: -9791 9792 9793 0 c 3 does not represent an automaton state. c -(-b^{7, 28}_2 ∧ b^{7, 28}_1 ∧ b^{7, 28}_0 ∧ true) c in CNF: c b^{7, 28}_2 ∨ -b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ false c in DIMACS: 9791 -9792 -9793 0 c -3 does not represent an automaton state. c -( b^{7, 28}_2 ∧ b^{7, 28}_1 ∧ b^{7, 28}_0 ∧ true) c in CNF: c -b^{7, 28}_2 ∨ -b^{7, 28}_1 ∨ -b^{7, 28}_0 ∨ false c in DIMACS: -9791 -9792 -9793 0 c i = 29 c -2+1 --> -1 c ( b^{7, 29}_2 ∧ b^{7, 29}_1 ∧ -b^{7, 29}_0 ∧ p_203) -> ( b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ b^{7, 30}_0) c in CNF: c -b^{7, 29}_2 ∨ -b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ -p_203 ∨ b^{7, 30}_2 c -b^{7, 29}_2 ∨ -b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ -p_203 ∨ -b^{7, 30}_1 c -b^{7, 29}_2 ∨ -b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ -p_203 ∨ b^{7, 30}_0 c in DIMACS: -9794 -9795 9796 -203 9797 0 -9794 -9795 9796 -203 -9798 0 -9794 -9795 9796 -203 9799 0 c -1+1 --> 0 c ( b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ b^{7, 29}_0 ∧ p_203) -> (-b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ -b^{7, 30}_0) c in CNF: c -b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ -p_203 ∨ -b^{7, 30}_2 c -b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ -p_203 ∨ -b^{7, 30}_1 c -b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ -p_203 ∨ -b^{7, 30}_0 c in DIMACS: -9794 9795 -9796 -203 -9797 0 -9794 9795 -9796 -203 -9798 0 -9794 9795 -9796 -203 -9799 0 c 0+1 --> 1 c (-b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ -b^{7, 29}_0 ∧ p_203) -> (-b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ b^{7, 30}_0) c in CNF: c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ -p_203 ∨ -b^{7, 30}_2 c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ -p_203 ∨ -b^{7, 30}_1 c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ -p_203 ∨ b^{7, 30}_0 c in DIMACS: 9794 9795 9796 -203 -9797 0 9794 9795 9796 -203 -9798 0 9794 9795 9796 -203 9799 0 c 1+1 --> 2 c (-b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ b^{7, 29}_0 ∧ p_203) -> (-b^{7, 30}_2 ∧ b^{7, 30}_1 ∧ -b^{7, 30}_0) c in CNF: c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ -p_203 ∨ -b^{7, 30}_2 c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ -p_203 ∨ b^{7, 30}_1 c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ -p_203 ∨ -b^{7, 30}_0 c in DIMACS: 9794 9795 -9796 -203 -9797 0 9794 9795 -9796 -203 9798 0 9794 9795 -9796 -203 -9799 0 c 2+1 --> break c (-b^{7, 29}_2 ∧ b^{7, 29}_1 ∧ -b^{7, 29}_0 ∧ p_203) -> break c in CNF: c b^{7, 29}_2 ∨ -b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ -p_203 ∨ break c in DIMACS: 9794 -9795 9796 -203 1162 0 c 2-1 --> 1 c (-b^{7, 29}_2 ∧ b^{7, 29}_1 ∧ -b^{7, 29}_0 ∧ -p_203) -> (-b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ b^{7, 30}_0) c in CNF: c b^{7, 29}_2 ∨ -b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ p_203 ∨ -b^{7, 30}_2 c b^{7, 29}_2 ∨ -b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ p_203 ∨ -b^{7, 30}_1 c b^{7, 29}_2 ∨ -b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ p_203 ∨ b^{7, 30}_0 c in DIMACS: 9794 -9795 9796 203 -9797 0 9794 -9795 9796 203 -9798 0 9794 -9795 9796 203 9799 0 c 1-1 --> 0 c (-b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ b^{7, 29}_0 ∧ -p_203) -> (-b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ -b^{7, 30}_0) c in CNF: c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ p_203 ∨ -b^{7, 30}_2 c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ p_203 ∨ -b^{7, 30}_1 c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ p_203 ∨ -b^{7, 30}_0 c in DIMACS: 9794 9795 -9796 203 -9797 0 9794 9795 -9796 203 -9798 0 9794 9795 -9796 203 -9799 0 c 0-1 --> -1 c (-b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ -b^{7, 29}_0 ∧ -p_203) -> ( b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ b^{7, 30}_0) c in CNF: c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ p_203 ∨ b^{7, 30}_2 c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ p_203 ∨ -b^{7, 30}_1 c b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ p_203 ∨ b^{7, 30}_0 c in DIMACS: 9794 9795 9796 203 9797 0 9794 9795 9796 203 -9798 0 9794 9795 9796 203 9799 0 c -1-1 --> -2 c ( b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ b^{7, 29}_0 ∧ -p_203) -> ( b^{7, 30}_2 ∧ b^{7, 30}_1 ∧ -b^{7, 30}_0) c in CNF: c -b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ p_203 ∨ b^{7, 30}_2 c -b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ p_203 ∨ b^{7, 30}_1 c -b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ p_203 ∨ -b^{7, 30}_0 c in DIMACS: -9794 9795 -9796 203 9797 0 -9794 9795 -9796 203 9798 0 -9794 9795 -9796 203 -9799 0 c -2-1 --> break c ( b^{7, 29}_2 ∧ b^{7, 29}_1 ∧ -b^{7, 29}_0 ∧ -p_203) -> break c in CNF: c -b^{7, 29}_2 ∨ -b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ p_203 ∨ break c in DIMACS: -9794 -9795 9796 203 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 29}_2 ∧ -b^{7, 29}_1 ∧ -b^{7, 29}_0 ∧ true) c in CNF: c -b^{7, 29}_2 ∨ b^{7, 29}_1 ∨ b^{7, 29}_0 ∨ false c in DIMACS: -9794 9795 9796 0 c 3 does not represent an automaton state. c -(-b^{7, 29}_2 ∧ b^{7, 29}_1 ∧ b^{7, 29}_0 ∧ true) c in CNF: c b^{7, 29}_2 ∨ -b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ false c in DIMACS: 9794 -9795 -9796 0 c -3 does not represent an automaton state. c -( b^{7, 29}_2 ∧ b^{7, 29}_1 ∧ b^{7, 29}_0 ∧ true) c in CNF: c -b^{7, 29}_2 ∨ -b^{7, 29}_1 ∨ -b^{7, 29}_0 ∨ false c in DIMACS: -9794 -9795 -9796 0 c i = 30 c -2+1 --> -1 c ( b^{7, 30}_2 ∧ b^{7, 30}_1 ∧ -b^{7, 30}_0 ∧ p_210) -> ( b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ b^{7, 31}_0) c in CNF: c -b^{7, 30}_2 ∨ -b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ -p_210 ∨ b^{7, 31}_2 c -b^{7, 30}_2 ∨ -b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ -p_210 ∨ -b^{7, 31}_1 c -b^{7, 30}_2 ∨ -b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ -p_210 ∨ b^{7, 31}_0 c in DIMACS: -9797 -9798 9799 -210 9800 0 -9797 -9798 9799 -210 -9801 0 -9797 -9798 9799 -210 9802 0 c -1+1 --> 0 c ( b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ b^{7, 30}_0 ∧ p_210) -> (-b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ -b^{7, 31}_0) c in CNF: c -b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ -p_210 ∨ -b^{7, 31}_2 c -b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ -p_210 ∨ -b^{7, 31}_1 c -b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ -p_210 ∨ -b^{7, 31}_0 c in DIMACS: -9797 9798 -9799 -210 -9800 0 -9797 9798 -9799 -210 -9801 0 -9797 9798 -9799 -210 -9802 0 c 0+1 --> 1 c (-b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ -b^{7, 30}_0 ∧ p_210) -> (-b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ b^{7, 31}_0) c in CNF: c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ -p_210 ∨ -b^{7, 31}_2 c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ -p_210 ∨ -b^{7, 31}_1 c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ -p_210 ∨ b^{7, 31}_0 c in DIMACS: 9797 9798 9799 -210 -9800 0 9797 9798 9799 -210 -9801 0 9797 9798 9799 -210 9802 0 c 1+1 --> 2 c (-b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ b^{7, 30}_0 ∧ p_210) -> (-b^{7, 31}_2 ∧ b^{7, 31}_1 ∧ -b^{7, 31}_0) c in CNF: c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ -p_210 ∨ -b^{7, 31}_2 c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ -p_210 ∨ b^{7, 31}_1 c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ -p_210 ∨ -b^{7, 31}_0 c in DIMACS: 9797 9798 -9799 -210 -9800 0 9797 9798 -9799 -210 9801 0 9797 9798 -9799 -210 -9802 0 c 2+1 --> break c (-b^{7, 30}_2 ∧ b^{7, 30}_1 ∧ -b^{7, 30}_0 ∧ p_210) -> break c in CNF: c b^{7, 30}_2 ∨ -b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ -p_210 ∨ break c in DIMACS: 9797 -9798 9799 -210 1162 0 c 2-1 --> 1 c (-b^{7, 30}_2 ∧ b^{7, 30}_1 ∧ -b^{7, 30}_0 ∧ -p_210) -> (-b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ b^{7, 31}_0) c in CNF: c b^{7, 30}_2 ∨ -b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ p_210 ∨ -b^{7, 31}_2 c b^{7, 30}_2 ∨ -b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ p_210 ∨ -b^{7, 31}_1 c b^{7, 30}_2 ∨ -b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ p_210 ∨ b^{7, 31}_0 c in DIMACS: 9797 -9798 9799 210 -9800 0 9797 -9798 9799 210 -9801 0 9797 -9798 9799 210 9802 0 c 1-1 --> 0 c (-b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ b^{7, 30}_0 ∧ -p_210) -> (-b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ -b^{7, 31}_0) c in CNF: c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ p_210 ∨ -b^{7, 31}_2 c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ p_210 ∨ -b^{7, 31}_1 c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ p_210 ∨ -b^{7, 31}_0 c in DIMACS: 9797 9798 -9799 210 -9800 0 9797 9798 -9799 210 -9801 0 9797 9798 -9799 210 -9802 0 c 0-1 --> -1 c (-b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ -b^{7, 30}_0 ∧ -p_210) -> ( b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ b^{7, 31}_0) c in CNF: c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ p_210 ∨ b^{7, 31}_2 c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ p_210 ∨ -b^{7, 31}_1 c b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ p_210 ∨ b^{7, 31}_0 c in DIMACS: 9797 9798 9799 210 9800 0 9797 9798 9799 210 -9801 0 9797 9798 9799 210 9802 0 c -1-1 --> -2 c ( b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ b^{7, 30}_0 ∧ -p_210) -> ( b^{7, 31}_2 ∧ b^{7, 31}_1 ∧ -b^{7, 31}_0) c in CNF: c -b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ p_210 ∨ b^{7, 31}_2 c -b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ p_210 ∨ b^{7, 31}_1 c -b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ p_210 ∨ -b^{7, 31}_0 c in DIMACS: -9797 9798 -9799 210 9800 0 -9797 9798 -9799 210 9801 0 -9797 9798 -9799 210 -9802 0 c -2-1 --> break c ( b^{7, 30}_2 ∧ b^{7, 30}_1 ∧ -b^{7, 30}_0 ∧ -p_210) -> break c in CNF: c -b^{7, 30}_2 ∨ -b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ p_210 ∨ break c in DIMACS: -9797 -9798 9799 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 30}_2 ∧ -b^{7, 30}_1 ∧ -b^{7, 30}_0 ∧ true) c in CNF: c -b^{7, 30}_2 ∨ b^{7, 30}_1 ∨ b^{7, 30}_0 ∨ false c in DIMACS: -9797 9798 9799 0 c 3 does not represent an automaton state. c -(-b^{7, 30}_2 ∧ b^{7, 30}_1 ∧ b^{7, 30}_0 ∧ true) c in CNF: c b^{7, 30}_2 ∨ -b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ false c in DIMACS: 9797 -9798 -9799 0 c -3 does not represent an automaton state. c -( b^{7, 30}_2 ∧ b^{7, 30}_1 ∧ b^{7, 30}_0 ∧ true) c in CNF: c -b^{7, 30}_2 ∨ -b^{7, 30}_1 ∨ -b^{7, 30}_0 ∨ false c in DIMACS: -9797 -9798 -9799 0 c i = 31 c -2+1 --> -1 c ( b^{7, 31}_2 ∧ b^{7, 31}_1 ∧ -b^{7, 31}_0 ∧ p_217) -> ( b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ b^{7, 32}_0) c in CNF: c -b^{7, 31}_2 ∨ -b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ -p_217 ∨ b^{7, 32}_2 c -b^{7, 31}_2 ∨ -b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ -p_217 ∨ -b^{7, 32}_1 c -b^{7, 31}_2 ∨ -b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ -p_217 ∨ b^{7, 32}_0 c in DIMACS: -9800 -9801 9802 -217 9803 0 -9800 -9801 9802 -217 -9804 0 -9800 -9801 9802 -217 9805 0 c -1+1 --> 0 c ( b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ b^{7, 31}_0 ∧ p_217) -> (-b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ -b^{7, 32}_0) c in CNF: c -b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ -p_217 ∨ -b^{7, 32}_2 c -b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ -p_217 ∨ -b^{7, 32}_1 c -b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ -p_217 ∨ -b^{7, 32}_0 c in DIMACS: -9800 9801 -9802 -217 -9803 0 -9800 9801 -9802 -217 -9804 0 -9800 9801 -9802 -217 -9805 0 c 0+1 --> 1 c (-b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ -b^{7, 31}_0 ∧ p_217) -> (-b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ b^{7, 32}_0) c in CNF: c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ -p_217 ∨ -b^{7, 32}_2 c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ -p_217 ∨ -b^{7, 32}_1 c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ -p_217 ∨ b^{7, 32}_0 c in DIMACS: 9800 9801 9802 -217 -9803 0 9800 9801 9802 -217 -9804 0 9800 9801 9802 -217 9805 0 c 1+1 --> 2 c (-b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ b^{7, 31}_0 ∧ p_217) -> (-b^{7, 32}_2 ∧ b^{7, 32}_1 ∧ -b^{7, 32}_0) c in CNF: c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ -p_217 ∨ -b^{7, 32}_2 c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ -p_217 ∨ b^{7, 32}_1 c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ -p_217 ∨ -b^{7, 32}_0 c in DIMACS: 9800 9801 -9802 -217 -9803 0 9800 9801 -9802 -217 9804 0 9800 9801 -9802 -217 -9805 0 c 2+1 --> break c (-b^{7, 31}_2 ∧ b^{7, 31}_1 ∧ -b^{7, 31}_0 ∧ p_217) -> break c in CNF: c b^{7, 31}_2 ∨ -b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ -p_217 ∨ break c in DIMACS: 9800 -9801 9802 -217 1162 0 c 2-1 --> 1 c (-b^{7, 31}_2 ∧ b^{7, 31}_1 ∧ -b^{7, 31}_0 ∧ -p_217) -> (-b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ b^{7, 32}_0) c in CNF: c b^{7, 31}_2 ∨ -b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ p_217 ∨ -b^{7, 32}_2 c b^{7, 31}_2 ∨ -b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ p_217 ∨ -b^{7, 32}_1 c b^{7, 31}_2 ∨ -b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ p_217 ∨ b^{7, 32}_0 c in DIMACS: 9800 -9801 9802 217 -9803 0 9800 -9801 9802 217 -9804 0 9800 -9801 9802 217 9805 0 c 1-1 --> 0 c (-b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ b^{7, 31}_0 ∧ -p_217) -> (-b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ -b^{7, 32}_0) c in CNF: c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ p_217 ∨ -b^{7, 32}_2 c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ p_217 ∨ -b^{7, 32}_1 c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ p_217 ∨ -b^{7, 32}_0 c in DIMACS: 9800 9801 -9802 217 -9803 0 9800 9801 -9802 217 -9804 0 9800 9801 -9802 217 -9805 0 c 0-1 --> -1 c (-b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ -b^{7, 31}_0 ∧ -p_217) -> ( b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ b^{7, 32}_0) c in CNF: c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ p_217 ∨ b^{7, 32}_2 c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ p_217 ∨ -b^{7, 32}_1 c b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ p_217 ∨ b^{7, 32}_0 c in DIMACS: 9800 9801 9802 217 9803 0 9800 9801 9802 217 -9804 0 9800 9801 9802 217 9805 0 c -1-1 --> -2 c ( b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ b^{7, 31}_0 ∧ -p_217) -> ( b^{7, 32}_2 ∧ b^{7, 32}_1 ∧ -b^{7, 32}_0) c in CNF: c -b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ p_217 ∨ b^{7, 32}_2 c -b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ p_217 ∨ b^{7, 32}_1 c -b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ p_217 ∨ -b^{7, 32}_0 c in DIMACS: -9800 9801 -9802 217 9803 0 -9800 9801 -9802 217 9804 0 -9800 9801 -9802 217 -9805 0 c -2-1 --> break c ( b^{7, 31}_2 ∧ b^{7, 31}_1 ∧ -b^{7, 31}_0 ∧ -p_217) -> break c in CNF: c -b^{7, 31}_2 ∨ -b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ p_217 ∨ break c in DIMACS: -9800 -9801 9802 217 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 31}_2 ∧ -b^{7, 31}_1 ∧ -b^{7, 31}_0 ∧ true) c in CNF: c -b^{7, 31}_2 ∨ b^{7, 31}_1 ∨ b^{7, 31}_0 ∨ false c in DIMACS: -9800 9801 9802 0 c 3 does not represent an automaton state. c -(-b^{7, 31}_2 ∧ b^{7, 31}_1 ∧ b^{7, 31}_0 ∧ true) c in CNF: c b^{7, 31}_2 ∨ -b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ false c in DIMACS: 9800 -9801 -9802 0 c -3 does not represent an automaton state. c -( b^{7, 31}_2 ∧ b^{7, 31}_1 ∧ b^{7, 31}_0 ∧ true) c in CNF: c -b^{7, 31}_2 ∨ -b^{7, 31}_1 ∨ -b^{7, 31}_0 ∨ false c in DIMACS: -9800 -9801 -9802 0 c i = 32 c -2+1 --> -1 c ( b^{7, 32}_2 ∧ b^{7, 32}_1 ∧ -b^{7, 32}_0 ∧ p_224) -> ( b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ b^{7, 33}_0) c in CNF: c -b^{7, 32}_2 ∨ -b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ -p_224 ∨ b^{7, 33}_2 c -b^{7, 32}_2 ∨ -b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ -p_224 ∨ -b^{7, 33}_1 c -b^{7, 32}_2 ∨ -b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ -p_224 ∨ b^{7, 33}_0 c in DIMACS: -9803 -9804 9805 -224 9806 0 -9803 -9804 9805 -224 -9807 0 -9803 -9804 9805 -224 9808 0 c -1+1 --> 0 c ( b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ b^{7, 32}_0 ∧ p_224) -> (-b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ -b^{7, 33}_0) c in CNF: c -b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ -p_224 ∨ -b^{7, 33}_2 c -b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ -p_224 ∨ -b^{7, 33}_1 c -b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ -p_224 ∨ -b^{7, 33}_0 c in DIMACS: -9803 9804 -9805 -224 -9806 0 -9803 9804 -9805 -224 -9807 0 -9803 9804 -9805 -224 -9808 0 c 0+1 --> 1 c (-b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ -b^{7, 32}_0 ∧ p_224) -> (-b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ b^{7, 33}_0) c in CNF: c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ -p_224 ∨ -b^{7, 33}_2 c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ -p_224 ∨ -b^{7, 33}_1 c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ -p_224 ∨ b^{7, 33}_0 c in DIMACS: 9803 9804 9805 -224 -9806 0 9803 9804 9805 -224 -9807 0 9803 9804 9805 -224 9808 0 c 1+1 --> 2 c (-b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ b^{7, 32}_0 ∧ p_224) -> (-b^{7, 33}_2 ∧ b^{7, 33}_1 ∧ -b^{7, 33}_0) c in CNF: c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ -p_224 ∨ -b^{7, 33}_2 c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ -p_224 ∨ b^{7, 33}_1 c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ -p_224 ∨ -b^{7, 33}_0 c in DIMACS: 9803 9804 -9805 -224 -9806 0 9803 9804 -9805 -224 9807 0 9803 9804 -9805 -224 -9808 0 c 2+1 --> break c (-b^{7, 32}_2 ∧ b^{7, 32}_1 ∧ -b^{7, 32}_0 ∧ p_224) -> break c in CNF: c b^{7, 32}_2 ∨ -b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ -p_224 ∨ break c in DIMACS: 9803 -9804 9805 -224 1162 0 c 2-1 --> 1 c (-b^{7, 32}_2 ∧ b^{7, 32}_1 ∧ -b^{7, 32}_0 ∧ -p_224) -> (-b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ b^{7, 33}_0) c in CNF: c b^{7, 32}_2 ∨ -b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ p_224 ∨ -b^{7, 33}_2 c b^{7, 32}_2 ∨ -b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ p_224 ∨ -b^{7, 33}_1 c b^{7, 32}_2 ∨ -b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ p_224 ∨ b^{7, 33}_0 c in DIMACS: 9803 -9804 9805 224 -9806 0 9803 -9804 9805 224 -9807 0 9803 -9804 9805 224 9808 0 c 1-1 --> 0 c (-b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ b^{7, 32}_0 ∧ -p_224) -> (-b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ -b^{7, 33}_0) c in CNF: c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ p_224 ∨ -b^{7, 33}_2 c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ p_224 ∨ -b^{7, 33}_1 c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ p_224 ∨ -b^{7, 33}_0 c in DIMACS: 9803 9804 -9805 224 -9806 0 9803 9804 -9805 224 -9807 0 9803 9804 -9805 224 -9808 0 c 0-1 --> -1 c (-b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ -b^{7, 32}_0 ∧ -p_224) -> ( b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ b^{7, 33}_0) c in CNF: c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ p_224 ∨ b^{7, 33}_2 c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ p_224 ∨ -b^{7, 33}_1 c b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ p_224 ∨ b^{7, 33}_0 c in DIMACS: 9803 9804 9805 224 9806 0 9803 9804 9805 224 -9807 0 9803 9804 9805 224 9808 0 c -1-1 --> -2 c ( b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ b^{7, 32}_0 ∧ -p_224) -> ( b^{7, 33}_2 ∧ b^{7, 33}_1 ∧ -b^{7, 33}_0) c in CNF: c -b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ p_224 ∨ b^{7, 33}_2 c -b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ p_224 ∨ b^{7, 33}_1 c -b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ p_224 ∨ -b^{7, 33}_0 c in DIMACS: -9803 9804 -9805 224 9806 0 -9803 9804 -9805 224 9807 0 -9803 9804 -9805 224 -9808 0 c -2-1 --> break c ( b^{7, 32}_2 ∧ b^{7, 32}_1 ∧ -b^{7, 32}_0 ∧ -p_224) -> break c in CNF: c -b^{7, 32}_2 ∨ -b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ p_224 ∨ break c in DIMACS: -9803 -9804 9805 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 32}_2 ∧ -b^{7, 32}_1 ∧ -b^{7, 32}_0 ∧ true) c in CNF: c -b^{7, 32}_2 ∨ b^{7, 32}_1 ∨ b^{7, 32}_0 ∨ false c in DIMACS: -9803 9804 9805 0 c 3 does not represent an automaton state. c -(-b^{7, 32}_2 ∧ b^{7, 32}_1 ∧ b^{7, 32}_0 ∧ true) c in CNF: c b^{7, 32}_2 ∨ -b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ false c in DIMACS: 9803 -9804 -9805 0 c -3 does not represent an automaton state. c -( b^{7, 32}_2 ∧ b^{7, 32}_1 ∧ b^{7, 32}_0 ∧ true) c in CNF: c -b^{7, 32}_2 ∨ -b^{7, 32}_1 ∨ -b^{7, 32}_0 ∨ false c in DIMACS: -9803 -9804 -9805 0 c i = 33 c -2+1 --> -1 c ( b^{7, 33}_2 ∧ b^{7, 33}_1 ∧ -b^{7, 33}_0 ∧ p_231) -> ( b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ b^{7, 34}_0) c in CNF: c -b^{7, 33}_2 ∨ -b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ -p_231 ∨ b^{7, 34}_2 c -b^{7, 33}_2 ∨ -b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ -p_231 ∨ -b^{7, 34}_1 c -b^{7, 33}_2 ∨ -b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ -p_231 ∨ b^{7, 34}_0 c in DIMACS: -9806 -9807 9808 -231 9809 0 -9806 -9807 9808 -231 -9810 0 -9806 -9807 9808 -231 9811 0 c -1+1 --> 0 c ( b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ b^{7, 33}_0 ∧ p_231) -> (-b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ -b^{7, 34}_0) c in CNF: c -b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ -p_231 ∨ -b^{7, 34}_2 c -b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ -p_231 ∨ -b^{7, 34}_1 c -b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ -p_231 ∨ -b^{7, 34}_0 c in DIMACS: -9806 9807 -9808 -231 -9809 0 -9806 9807 -9808 -231 -9810 0 -9806 9807 -9808 -231 -9811 0 c 0+1 --> 1 c (-b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ -b^{7, 33}_0 ∧ p_231) -> (-b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ b^{7, 34}_0) c in CNF: c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ -p_231 ∨ -b^{7, 34}_2 c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ -p_231 ∨ -b^{7, 34}_1 c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ -p_231 ∨ b^{7, 34}_0 c in DIMACS: 9806 9807 9808 -231 -9809 0 9806 9807 9808 -231 -9810 0 9806 9807 9808 -231 9811 0 c 1+1 --> 2 c (-b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ b^{7, 33}_0 ∧ p_231) -> (-b^{7, 34}_2 ∧ b^{7, 34}_1 ∧ -b^{7, 34}_0) c in CNF: c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ -p_231 ∨ -b^{7, 34}_2 c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ -p_231 ∨ b^{7, 34}_1 c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ -p_231 ∨ -b^{7, 34}_0 c in DIMACS: 9806 9807 -9808 -231 -9809 0 9806 9807 -9808 -231 9810 0 9806 9807 -9808 -231 -9811 0 c 2+1 --> break c (-b^{7, 33}_2 ∧ b^{7, 33}_1 ∧ -b^{7, 33}_0 ∧ p_231) -> break c in CNF: c b^{7, 33}_2 ∨ -b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ -p_231 ∨ break c in DIMACS: 9806 -9807 9808 -231 1162 0 c 2-1 --> 1 c (-b^{7, 33}_2 ∧ b^{7, 33}_1 ∧ -b^{7, 33}_0 ∧ -p_231) -> (-b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ b^{7, 34}_0) c in CNF: c b^{7, 33}_2 ∨ -b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ p_231 ∨ -b^{7, 34}_2 c b^{7, 33}_2 ∨ -b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ p_231 ∨ -b^{7, 34}_1 c b^{7, 33}_2 ∨ -b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ p_231 ∨ b^{7, 34}_0 c in DIMACS: 9806 -9807 9808 231 -9809 0 9806 -9807 9808 231 -9810 0 9806 -9807 9808 231 9811 0 c 1-1 --> 0 c (-b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ b^{7, 33}_0 ∧ -p_231) -> (-b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ -b^{7, 34}_0) c in CNF: c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ p_231 ∨ -b^{7, 34}_2 c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ p_231 ∨ -b^{7, 34}_1 c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ p_231 ∨ -b^{7, 34}_0 c in DIMACS: 9806 9807 -9808 231 -9809 0 9806 9807 -9808 231 -9810 0 9806 9807 -9808 231 -9811 0 c 0-1 --> -1 c (-b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ -b^{7, 33}_0 ∧ -p_231) -> ( b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ b^{7, 34}_0) c in CNF: c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ p_231 ∨ b^{7, 34}_2 c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ p_231 ∨ -b^{7, 34}_1 c b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ p_231 ∨ b^{7, 34}_0 c in DIMACS: 9806 9807 9808 231 9809 0 9806 9807 9808 231 -9810 0 9806 9807 9808 231 9811 0 c -1-1 --> -2 c ( b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ b^{7, 33}_0 ∧ -p_231) -> ( b^{7, 34}_2 ∧ b^{7, 34}_1 ∧ -b^{7, 34}_0) c in CNF: c -b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ p_231 ∨ b^{7, 34}_2 c -b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ p_231 ∨ b^{7, 34}_1 c -b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ p_231 ∨ -b^{7, 34}_0 c in DIMACS: -9806 9807 -9808 231 9809 0 -9806 9807 -9808 231 9810 0 -9806 9807 -9808 231 -9811 0 c -2-1 --> break c ( b^{7, 33}_2 ∧ b^{7, 33}_1 ∧ -b^{7, 33}_0 ∧ -p_231) -> break c in CNF: c -b^{7, 33}_2 ∨ -b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ p_231 ∨ break c in DIMACS: -9806 -9807 9808 231 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 33}_2 ∧ -b^{7, 33}_1 ∧ -b^{7, 33}_0 ∧ true) c in CNF: c -b^{7, 33}_2 ∨ b^{7, 33}_1 ∨ b^{7, 33}_0 ∨ false c in DIMACS: -9806 9807 9808 0 c 3 does not represent an automaton state. c -(-b^{7, 33}_2 ∧ b^{7, 33}_1 ∧ b^{7, 33}_0 ∧ true) c in CNF: c b^{7, 33}_2 ∨ -b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ false c in DIMACS: 9806 -9807 -9808 0 c -3 does not represent an automaton state. c -( b^{7, 33}_2 ∧ b^{7, 33}_1 ∧ b^{7, 33}_0 ∧ true) c in CNF: c -b^{7, 33}_2 ∨ -b^{7, 33}_1 ∨ -b^{7, 33}_0 ∨ false c in DIMACS: -9806 -9807 -9808 0 c i = 34 c -2+1 --> -1 c ( b^{7, 34}_2 ∧ b^{7, 34}_1 ∧ -b^{7, 34}_0 ∧ p_238) -> ( b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ b^{7, 35}_0) c in CNF: c -b^{7, 34}_2 ∨ -b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ -p_238 ∨ b^{7, 35}_2 c -b^{7, 34}_2 ∨ -b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ -p_238 ∨ -b^{7, 35}_1 c -b^{7, 34}_2 ∨ -b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ -p_238 ∨ b^{7, 35}_0 c in DIMACS: -9809 -9810 9811 -238 9812 0 -9809 -9810 9811 -238 -9813 0 -9809 -9810 9811 -238 9814 0 c -1+1 --> 0 c ( b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ b^{7, 34}_0 ∧ p_238) -> (-b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ -b^{7, 35}_0) c in CNF: c -b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ -p_238 ∨ -b^{7, 35}_2 c -b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ -p_238 ∨ -b^{7, 35}_1 c -b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ -p_238 ∨ -b^{7, 35}_0 c in DIMACS: -9809 9810 -9811 -238 -9812 0 -9809 9810 -9811 -238 -9813 0 -9809 9810 -9811 -238 -9814 0 c 0+1 --> 1 c (-b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ -b^{7, 34}_0 ∧ p_238) -> (-b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ b^{7, 35}_0) c in CNF: c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ -p_238 ∨ -b^{7, 35}_2 c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ -p_238 ∨ -b^{7, 35}_1 c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ -p_238 ∨ b^{7, 35}_0 c in DIMACS: 9809 9810 9811 -238 -9812 0 9809 9810 9811 -238 -9813 0 9809 9810 9811 -238 9814 0 c 1+1 --> 2 c (-b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ b^{7, 34}_0 ∧ p_238) -> (-b^{7, 35}_2 ∧ b^{7, 35}_1 ∧ -b^{7, 35}_0) c in CNF: c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ -p_238 ∨ -b^{7, 35}_2 c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ -p_238 ∨ b^{7, 35}_1 c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ -p_238 ∨ -b^{7, 35}_0 c in DIMACS: 9809 9810 -9811 -238 -9812 0 9809 9810 -9811 -238 9813 0 9809 9810 -9811 -238 -9814 0 c 2+1 --> break c (-b^{7, 34}_2 ∧ b^{7, 34}_1 ∧ -b^{7, 34}_0 ∧ p_238) -> break c in CNF: c b^{7, 34}_2 ∨ -b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ -p_238 ∨ break c in DIMACS: 9809 -9810 9811 -238 1162 0 c 2-1 --> 1 c (-b^{7, 34}_2 ∧ b^{7, 34}_1 ∧ -b^{7, 34}_0 ∧ -p_238) -> (-b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ b^{7, 35}_0) c in CNF: c b^{7, 34}_2 ∨ -b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ p_238 ∨ -b^{7, 35}_2 c b^{7, 34}_2 ∨ -b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ p_238 ∨ -b^{7, 35}_1 c b^{7, 34}_2 ∨ -b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ p_238 ∨ b^{7, 35}_0 c in DIMACS: 9809 -9810 9811 238 -9812 0 9809 -9810 9811 238 -9813 0 9809 -9810 9811 238 9814 0 c 1-1 --> 0 c (-b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ b^{7, 34}_0 ∧ -p_238) -> (-b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ -b^{7, 35}_0) c in CNF: c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ p_238 ∨ -b^{7, 35}_2 c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ p_238 ∨ -b^{7, 35}_1 c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ p_238 ∨ -b^{7, 35}_0 c in DIMACS: 9809 9810 -9811 238 -9812 0 9809 9810 -9811 238 -9813 0 9809 9810 -9811 238 -9814 0 c 0-1 --> -1 c (-b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ -b^{7, 34}_0 ∧ -p_238) -> ( b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ b^{7, 35}_0) c in CNF: c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ p_238 ∨ b^{7, 35}_2 c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ p_238 ∨ -b^{7, 35}_1 c b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ p_238 ∨ b^{7, 35}_0 c in DIMACS: 9809 9810 9811 238 9812 0 9809 9810 9811 238 -9813 0 9809 9810 9811 238 9814 0 c -1-1 --> -2 c ( b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ b^{7, 34}_0 ∧ -p_238) -> ( b^{7, 35}_2 ∧ b^{7, 35}_1 ∧ -b^{7, 35}_0) c in CNF: c -b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ p_238 ∨ b^{7, 35}_2 c -b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ p_238 ∨ b^{7, 35}_1 c -b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ p_238 ∨ -b^{7, 35}_0 c in DIMACS: -9809 9810 -9811 238 9812 0 -9809 9810 -9811 238 9813 0 -9809 9810 -9811 238 -9814 0 c -2-1 --> break c ( b^{7, 34}_2 ∧ b^{7, 34}_1 ∧ -b^{7, 34}_0 ∧ -p_238) -> break c in CNF: c -b^{7, 34}_2 ∨ -b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ p_238 ∨ break c in DIMACS: -9809 -9810 9811 238 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 34}_2 ∧ -b^{7, 34}_1 ∧ -b^{7, 34}_0 ∧ true) c in CNF: c -b^{7, 34}_2 ∨ b^{7, 34}_1 ∨ b^{7, 34}_0 ∨ false c in DIMACS: -9809 9810 9811 0 c 3 does not represent an automaton state. c -(-b^{7, 34}_2 ∧ b^{7, 34}_1 ∧ b^{7, 34}_0 ∧ true) c in CNF: c b^{7, 34}_2 ∨ -b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ false c in DIMACS: 9809 -9810 -9811 0 c -3 does not represent an automaton state. c -( b^{7, 34}_2 ∧ b^{7, 34}_1 ∧ b^{7, 34}_0 ∧ true) c in CNF: c -b^{7, 34}_2 ∨ -b^{7, 34}_1 ∨ -b^{7, 34}_0 ∨ false c in DIMACS: -9809 -9810 -9811 0 c i = 35 c -2+1 --> -1 c ( b^{7, 35}_2 ∧ b^{7, 35}_1 ∧ -b^{7, 35}_0 ∧ p_245) -> ( b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ b^{7, 36}_0) c in CNF: c -b^{7, 35}_2 ∨ -b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ -p_245 ∨ b^{7, 36}_2 c -b^{7, 35}_2 ∨ -b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ -p_245 ∨ -b^{7, 36}_1 c -b^{7, 35}_2 ∨ -b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ -p_245 ∨ b^{7, 36}_0 c in DIMACS: -9812 -9813 9814 -245 9815 0 -9812 -9813 9814 -245 -9816 0 -9812 -9813 9814 -245 9817 0 c -1+1 --> 0 c ( b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ b^{7, 35}_0 ∧ p_245) -> (-b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ -b^{7, 36}_0) c in CNF: c -b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ -p_245 ∨ -b^{7, 36}_2 c -b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ -p_245 ∨ -b^{7, 36}_1 c -b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ -p_245 ∨ -b^{7, 36}_0 c in DIMACS: -9812 9813 -9814 -245 -9815 0 -9812 9813 -9814 -245 -9816 0 -9812 9813 -9814 -245 -9817 0 c 0+1 --> 1 c (-b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ -b^{7, 35}_0 ∧ p_245) -> (-b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ b^{7, 36}_0) c in CNF: c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ -p_245 ∨ -b^{7, 36}_2 c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ -p_245 ∨ -b^{7, 36}_1 c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ -p_245 ∨ b^{7, 36}_0 c in DIMACS: 9812 9813 9814 -245 -9815 0 9812 9813 9814 -245 -9816 0 9812 9813 9814 -245 9817 0 c 1+1 --> 2 c (-b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ b^{7, 35}_0 ∧ p_245) -> (-b^{7, 36}_2 ∧ b^{7, 36}_1 ∧ -b^{7, 36}_0) c in CNF: c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ -p_245 ∨ -b^{7, 36}_2 c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ -p_245 ∨ b^{7, 36}_1 c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ -p_245 ∨ -b^{7, 36}_0 c in DIMACS: 9812 9813 -9814 -245 -9815 0 9812 9813 -9814 -245 9816 0 9812 9813 -9814 -245 -9817 0 c 2+1 --> break c (-b^{7, 35}_2 ∧ b^{7, 35}_1 ∧ -b^{7, 35}_0 ∧ p_245) -> break c in CNF: c b^{7, 35}_2 ∨ -b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ -p_245 ∨ break c in DIMACS: 9812 -9813 9814 -245 1162 0 c 2-1 --> 1 c (-b^{7, 35}_2 ∧ b^{7, 35}_1 ∧ -b^{7, 35}_0 ∧ -p_245) -> (-b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ b^{7, 36}_0) c in CNF: c b^{7, 35}_2 ∨ -b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ p_245 ∨ -b^{7, 36}_2 c b^{7, 35}_2 ∨ -b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ p_245 ∨ -b^{7, 36}_1 c b^{7, 35}_2 ∨ -b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ p_245 ∨ b^{7, 36}_0 c in DIMACS: 9812 -9813 9814 245 -9815 0 9812 -9813 9814 245 -9816 0 9812 -9813 9814 245 9817 0 c 1-1 --> 0 c (-b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ b^{7, 35}_0 ∧ -p_245) -> (-b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ -b^{7, 36}_0) c in CNF: c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ p_245 ∨ -b^{7, 36}_2 c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ p_245 ∨ -b^{7, 36}_1 c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ p_245 ∨ -b^{7, 36}_0 c in DIMACS: 9812 9813 -9814 245 -9815 0 9812 9813 -9814 245 -9816 0 9812 9813 -9814 245 -9817 0 c 0-1 --> -1 c (-b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ -b^{7, 35}_0 ∧ -p_245) -> ( b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ b^{7, 36}_0) c in CNF: c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ p_245 ∨ b^{7, 36}_2 c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ p_245 ∨ -b^{7, 36}_1 c b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ p_245 ∨ b^{7, 36}_0 c in DIMACS: 9812 9813 9814 245 9815 0 9812 9813 9814 245 -9816 0 9812 9813 9814 245 9817 0 c -1-1 --> -2 c ( b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ b^{7, 35}_0 ∧ -p_245) -> ( b^{7, 36}_2 ∧ b^{7, 36}_1 ∧ -b^{7, 36}_0) c in CNF: c -b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ p_245 ∨ b^{7, 36}_2 c -b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ p_245 ∨ b^{7, 36}_1 c -b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ p_245 ∨ -b^{7, 36}_0 c in DIMACS: -9812 9813 -9814 245 9815 0 -9812 9813 -9814 245 9816 0 -9812 9813 -9814 245 -9817 0 c -2-1 --> break c ( b^{7, 35}_2 ∧ b^{7, 35}_1 ∧ -b^{7, 35}_0 ∧ -p_245) -> break c in CNF: c -b^{7, 35}_2 ∨ -b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ p_245 ∨ break c in DIMACS: -9812 -9813 9814 245 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 35}_2 ∧ -b^{7, 35}_1 ∧ -b^{7, 35}_0 ∧ true) c in CNF: c -b^{7, 35}_2 ∨ b^{7, 35}_1 ∨ b^{7, 35}_0 ∨ false c in DIMACS: -9812 9813 9814 0 c 3 does not represent an automaton state. c -(-b^{7, 35}_2 ∧ b^{7, 35}_1 ∧ b^{7, 35}_0 ∧ true) c in CNF: c b^{7, 35}_2 ∨ -b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ false c in DIMACS: 9812 -9813 -9814 0 c -3 does not represent an automaton state. c -( b^{7, 35}_2 ∧ b^{7, 35}_1 ∧ b^{7, 35}_0 ∧ true) c in CNF: c -b^{7, 35}_2 ∨ -b^{7, 35}_1 ∨ -b^{7, 35}_0 ∨ false c in DIMACS: -9812 -9813 -9814 0 c i = 36 c -2+1 --> -1 c ( b^{7, 36}_2 ∧ b^{7, 36}_1 ∧ -b^{7, 36}_0 ∧ p_252) -> ( b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ b^{7, 37}_0) c in CNF: c -b^{7, 36}_2 ∨ -b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ -p_252 ∨ b^{7, 37}_2 c -b^{7, 36}_2 ∨ -b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ -p_252 ∨ -b^{7, 37}_1 c -b^{7, 36}_2 ∨ -b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ -p_252 ∨ b^{7, 37}_0 c in DIMACS: -9815 -9816 9817 -252 9818 0 -9815 -9816 9817 -252 -9819 0 -9815 -9816 9817 -252 9820 0 c -1+1 --> 0 c ( b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ b^{7, 36}_0 ∧ p_252) -> (-b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ -b^{7, 37}_0) c in CNF: c -b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ -p_252 ∨ -b^{7, 37}_2 c -b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ -p_252 ∨ -b^{7, 37}_1 c -b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ -p_252 ∨ -b^{7, 37}_0 c in DIMACS: -9815 9816 -9817 -252 -9818 0 -9815 9816 -9817 -252 -9819 0 -9815 9816 -9817 -252 -9820 0 c 0+1 --> 1 c (-b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ -b^{7, 36}_0 ∧ p_252) -> (-b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ b^{7, 37}_0) c in CNF: c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ -p_252 ∨ -b^{7, 37}_2 c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ -p_252 ∨ -b^{7, 37}_1 c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ -p_252 ∨ b^{7, 37}_0 c in DIMACS: 9815 9816 9817 -252 -9818 0 9815 9816 9817 -252 -9819 0 9815 9816 9817 -252 9820 0 c 1+1 --> 2 c (-b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ b^{7, 36}_0 ∧ p_252) -> (-b^{7, 37}_2 ∧ b^{7, 37}_1 ∧ -b^{7, 37}_0) c in CNF: c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ -p_252 ∨ -b^{7, 37}_2 c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ -p_252 ∨ b^{7, 37}_1 c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ -p_252 ∨ -b^{7, 37}_0 c in DIMACS: 9815 9816 -9817 -252 -9818 0 9815 9816 -9817 -252 9819 0 9815 9816 -9817 -252 -9820 0 c 2+1 --> break c (-b^{7, 36}_2 ∧ b^{7, 36}_1 ∧ -b^{7, 36}_0 ∧ p_252) -> break c in CNF: c b^{7, 36}_2 ∨ -b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ -p_252 ∨ break c in DIMACS: 9815 -9816 9817 -252 1162 0 c 2-1 --> 1 c (-b^{7, 36}_2 ∧ b^{7, 36}_1 ∧ -b^{7, 36}_0 ∧ -p_252) -> (-b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ b^{7, 37}_0) c in CNF: c b^{7, 36}_2 ∨ -b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ p_252 ∨ -b^{7, 37}_2 c b^{7, 36}_2 ∨ -b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ p_252 ∨ -b^{7, 37}_1 c b^{7, 36}_2 ∨ -b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ p_252 ∨ b^{7, 37}_0 c in DIMACS: 9815 -9816 9817 252 -9818 0 9815 -9816 9817 252 -9819 0 9815 -9816 9817 252 9820 0 c 1-1 --> 0 c (-b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ b^{7, 36}_0 ∧ -p_252) -> (-b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ -b^{7, 37}_0) c in CNF: c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ p_252 ∨ -b^{7, 37}_2 c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ p_252 ∨ -b^{7, 37}_1 c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ p_252 ∨ -b^{7, 37}_0 c in DIMACS: 9815 9816 -9817 252 -9818 0 9815 9816 -9817 252 -9819 0 9815 9816 -9817 252 -9820 0 c 0-1 --> -1 c (-b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ -b^{7, 36}_0 ∧ -p_252) -> ( b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ b^{7, 37}_0) c in CNF: c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ p_252 ∨ b^{7, 37}_2 c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ p_252 ∨ -b^{7, 37}_1 c b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ p_252 ∨ b^{7, 37}_0 c in DIMACS: 9815 9816 9817 252 9818 0 9815 9816 9817 252 -9819 0 9815 9816 9817 252 9820 0 c -1-1 --> -2 c ( b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ b^{7, 36}_0 ∧ -p_252) -> ( b^{7, 37}_2 ∧ b^{7, 37}_1 ∧ -b^{7, 37}_0) c in CNF: c -b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ p_252 ∨ b^{7, 37}_2 c -b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ p_252 ∨ b^{7, 37}_1 c -b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ p_252 ∨ -b^{7, 37}_0 c in DIMACS: -9815 9816 -9817 252 9818 0 -9815 9816 -9817 252 9819 0 -9815 9816 -9817 252 -9820 0 c -2-1 --> break c ( b^{7, 36}_2 ∧ b^{7, 36}_1 ∧ -b^{7, 36}_0 ∧ -p_252) -> break c in CNF: c -b^{7, 36}_2 ∨ -b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ p_252 ∨ break c in DIMACS: -9815 -9816 9817 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 36}_2 ∧ -b^{7, 36}_1 ∧ -b^{7, 36}_0 ∧ true) c in CNF: c -b^{7, 36}_2 ∨ b^{7, 36}_1 ∨ b^{7, 36}_0 ∨ false c in DIMACS: -9815 9816 9817 0 c 3 does not represent an automaton state. c -(-b^{7, 36}_2 ∧ b^{7, 36}_1 ∧ b^{7, 36}_0 ∧ true) c in CNF: c b^{7, 36}_2 ∨ -b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ false c in DIMACS: 9815 -9816 -9817 0 c -3 does not represent an automaton state. c -( b^{7, 36}_2 ∧ b^{7, 36}_1 ∧ b^{7, 36}_0 ∧ true) c in CNF: c -b^{7, 36}_2 ∨ -b^{7, 36}_1 ∨ -b^{7, 36}_0 ∨ false c in DIMACS: -9815 -9816 -9817 0 c i = 37 c -2+1 --> -1 c ( b^{7, 37}_2 ∧ b^{7, 37}_1 ∧ -b^{7, 37}_0 ∧ p_259) -> ( b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ b^{7, 38}_0) c in CNF: c -b^{7, 37}_2 ∨ -b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ -p_259 ∨ b^{7, 38}_2 c -b^{7, 37}_2 ∨ -b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ -p_259 ∨ -b^{7, 38}_1 c -b^{7, 37}_2 ∨ -b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ -p_259 ∨ b^{7, 38}_0 c in DIMACS: -9818 -9819 9820 -259 9821 0 -9818 -9819 9820 -259 -9822 0 -9818 -9819 9820 -259 9823 0 c -1+1 --> 0 c ( b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ b^{7, 37}_0 ∧ p_259) -> (-b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ -b^{7, 38}_0) c in CNF: c -b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ -p_259 ∨ -b^{7, 38}_2 c -b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ -p_259 ∨ -b^{7, 38}_1 c -b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ -p_259 ∨ -b^{7, 38}_0 c in DIMACS: -9818 9819 -9820 -259 -9821 0 -9818 9819 -9820 -259 -9822 0 -9818 9819 -9820 -259 -9823 0 c 0+1 --> 1 c (-b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ -b^{7, 37}_0 ∧ p_259) -> (-b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ b^{7, 38}_0) c in CNF: c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ -p_259 ∨ -b^{7, 38}_2 c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ -p_259 ∨ -b^{7, 38}_1 c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ -p_259 ∨ b^{7, 38}_0 c in DIMACS: 9818 9819 9820 -259 -9821 0 9818 9819 9820 -259 -9822 0 9818 9819 9820 -259 9823 0 c 1+1 --> 2 c (-b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ b^{7, 37}_0 ∧ p_259) -> (-b^{7, 38}_2 ∧ b^{7, 38}_1 ∧ -b^{7, 38}_0) c in CNF: c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ -p_259 ∨ -b^{7, 38}_2 c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ -p_259 ∨ b^{7, 38}_1 c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ -p_259 ∨ -b^{7, 38}_0 c in DIMACS: 9818 9819 -9820 -259 -9821 0 9818 9819 -9820 -259 9822 0 9818 9819 -9820 -259 -9823 0 c 2+1 --> break c (-b^{7, 37}_2 ∧ b^{7, 37}_1 ∧ -b^{7, 37}_0 ∧ p_259) -> break c in CNF: c b^{7, 37}_2 ∨ -b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ -p_259 ∨ break c in DIMACS: 9818 -9819 9820 -259 1162 0 c 2-1 --> 1 c (-b^{7, 37}_2 ∧ b^{7, 37}_1 ∧ -b^{7, 37}_0 ∧ -p_259) -> (-b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ b^{7, 38}_0) c in CNF: c b^{7, 37}_2 ∨ -b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ p_259 ∨ -b^{7, 38}_2 c b^{7, 37}_2 ∨ -b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ p_259 ∨ -b^{7, 38}_1 c b^{7, 37}_2 ∨ -b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ p_259 ∨ b^{7, 38}_0 c in DIMACS: 9818 -9819 9820 259 -9821 0 9818 -9819 9820 259 -9822 0 9818 -9819 9820 259 9823 0 c 1-1 --> 0 c (-b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ b^{7, 37}_0 ∧ -p_259) -> (-b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ -b^{7, 38}_0) c in CNF: c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ p_259 ∨ -b^{7, 38}_2 c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ p_259 ∨ -b^{7, 38}_1 c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ p_259 ∨ -b^{7, 38}_0 c in DIMACS: 9818 9819 -9820 259 -9821 0 9818 9819 -9820 259 -9822 0 9818 9819 -9820 259 -9823 0 c 0-1 --> -1 c (-b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ -b^{7, 37}_0 ∧ -p_259) -> ( b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ b^{7, 38}_0) c in CNF: c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ p_259 ∨ b^{7, 38}_2 c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ p_259 ∨ -b^{7, 38}_1 c b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ p_259 ∨ b^{7, 38}_0 c in DIMACS: 9818 9819 9820 259 9821 0 9818 9819 9820 259 -9822 0 9818 9819 9820 259 9823 0 c -1-1 --> -2 c ( b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ b^{7, 37}_0 ∧ -p_259) -> ( b^{7, 38}_2 ∧ b^{7, 38}_1 ∧ -b^{7, 38}_0) c in CNF: c -b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ p_259 ∨ b^{7, 38}_2 c -b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ p_259 ∨ b^{7, 38}_1 c -b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ p_259 ∨ -b^{7, 38}_0 c in DIMACS: -9818 9819 -9820 259 9821 0 -9818 9819 -9820 259 9822 0 -9818 9819 -9820 259 -9823 0 c -2-1 --> break c ( b^{7, 37}_2 ∧ b^{7, 37}_1 ∧ -b^{7, 37}_0 ∧ -p_259) -> break c in CNF: c -b^{7, 37}_2 ∨ -b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ p_259 ∨ break c in DIMACS: -9818 -9819 9820 259 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 37}_2 ∧ -b^{7, 37}_1 ∧ -b^{7, 37}_0 ∧ true) c in CNF: c -b^{7, 37}_2 ∨ b^{7, 37}_1 ∨ b^{7, 37}_0 ∨ false c in DIMACS: -9818 9819 9820 0 c 3 does not represent an automaton state. c -(-b^{7, 37}_2 ∧ b^{7, 37}_1 ∧ b^{7, 37}_0 ∧ true) c in CNF: c b^{7, 37}_2 ∨ -b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ false c in DIMACS: 9818 -9819 -9820 0 c -3 does not represent an automaton state. c -( b^{7, 37}_2 ∧ b^{7, 37}_1 ∧ b^{7, 37}_0 ∧ true) c in CNF: c -b^{7, 37}_2 ∨ -b^{7, 37}_1 ∨ -b^{7, 37}_0 ∨ false c in DIMACS: -9818 -9819 -9820 0 c i = 38 c -2+1 --> -1 c ( b^{7, 38}_2 ∧ b^{7, 38}_1 ∧ -b^{7, 38}_0 ∧ p_266) -> ( b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ b^{7, 39}_0) c in CNF: c -b^{7, 38}_2 ∨ -b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ -p_266 ∨ b^{7, 39}_2 c -b^{7, 38}_2 ∨ -b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ -p_266 ∨ -b^{7, 39}_1 c -b^{7, 38}_2 ∨ -b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ -p_266 ∨ b^{7, 39}_0 c in DIMACS: -9821 -9822 9823 -266 9824 0 -9821 -9822 9823 -266 -9825 0 -9821 -9822 9823 -266 9826 0 c -1+1 --> 0 c ( b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ b^{7, 38}_0 ∧ p_266) -> (-b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ -b^{7, 39}_0) c in CNF: c -b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ -p_266 ∨ -b^{7, 39}_2 c -b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ -p_266 ∨ -b^{7, 39}_1 c -b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ -p_266 ∨ -b^{7, 39}_0 c in DIMACS: -9821 9822 -9823 -266 -9824 0 -9821 9822 -9823 -266 -9825 0 -9821 9822 -9823 -266 -9826 0 c 0+1 --> 1 c (-b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ -b^{7, 38}_0 ∧ p_266) -> (-b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ b^{7, 39}_0) c in CNF: c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ -p_266 ∨ -b^{7, 39}_2 c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ -p_266 ∨ -b^{7, 39}_1 c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ -p_266 ∨ b^{7, 39}_0 c in DIMACS: 9821 9822 9823 -266 -9824 0 9821 9822 9823 -266 -9825 0 9821 9822 9823 -266 9826 0 c 1+1 --> 2 c (-b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ b^{7, 38}_0 ∧ p_266) -> (-b^{7, 39}_2 ∧ b^{7, 39}_1 ∧ -b^{7, 39}_0) c in CNF: c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ -p_266 ∨ -b^{7, 39}_2 c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ -p_266 ∨ b^{7, 39}_1 c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ -p_266 ∨ -b^{7, 39}_0 c in DIMACS: 9821 9822 -9823 -266 -9824 0 9821 9822 -9823 -266 9825 0 9821 9822 -9823 -266 -9826 0 c 2+1 --> break c (-b^{7, 38}_2 ∧ b^{7, 38}_1 ∧ -b^{7, 38}_0 ∧ p_266) -> break c in CNF: c b^{7, 38}_2 ∨ -b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ -p_266 ∨ break c in DIMACS: 9821 -9822 9823 -266 1162 0 c 2-1 --> 1 c (-b^{7, 38}_2 ∧ b^{7, 38}_1 ∧ -b^{7, 38}_0 ∧ -p_266) -> (-b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ b^{7, 39}_0) c in CNF: c b^{7, 38}_2 ∨ -b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ p_266 ∨ -b^{7, 39}_2 c b^{7, 38}_2 ∨ -b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ p_266 ∨ -b^{7, 39}_1 c b^{7, 38}_2 ∨ -b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ p_266 ∨ b^{7, 39}_0 c in DIMACS: 9821 -9822 9823 266 -9824 0 9821 -9822 9823 266 -9825 0 9821 -9822 9823 266 9826 0 c 1-1 --> 0 c (-b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ b^{7, 38}_0 ∧ -p_266) -> (-b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ -b^{7, 39}_0) c in CNF: c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ p_266 ∨ -b^{7, 39}_2 c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ p_266 ∨ -b^{7, 39}_1 c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ p_266 ∨ -b^{7, 39}_0 c in DIMACS: 9821 9822 -9823 266 -9824 0 9821 9822 -9823 266 -9825 0 9821 9822 -9823 266 -9826 0 c 0-1 --> -1 c (-b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ -b^{7, 38}_0 ∧ -p_266) -> ( b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ b^{7, 39}_0) c in CNF: c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ p_266 ∨ b^{7, 39}_2 c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ p_266 ∨ -b^{7, 39}_1 c b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ p_266 ∨ b^{7, 39}_0 c in DIMACS: 9821 9822 9823 266 9824 0 9821 9822 9823 266 -9825 0 9821 9822 9823 266 9826 0 c -1-1 --> -2 c ( b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ b^{7, 38}_0 ∧ -p_266) -> ( b^{7, 39}_2 ∧ b^{7, 39}_1 ∧ -b^{7, 39}_0) c in CNF: c -b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ p_266 ∨ b^{7, 39}_2 c -b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ p_266 ∨ b^{7, 39}_1 c -b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ p_266 ∨ -b^{7, 39}_0 c in DIMACS: -9821 9822 -9823 266 9824 0 -9821 9822 -9823 266 9825 0 -9821 9822 -9823 266 -9826 0 c -2-1 --> break c ( b^{7, 38}_2 ∧ b^{7, 38}_1 ∧ -b^{7, 38}_0 ∧ -p_266) -> break c in CNF: c -b^{7, 38}_2 ∨ -b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ p_266 ∨ break c in DIMACS: -9821 -9822 9823 266 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 38}_2 ∧ -b^{7, 38}_1 ∧ -b^{7, 38}_0 ∧ true) c in CNF: c -b^{7, 38}_2 ∨ b^{7, 38}_1 ∨ b^{7, 38}_0 ∨ false c in DIMACS: -9821 9822 9823 0 c 3 does not represent an automaton state. c -(-b^{7, 38}_2 ∧ b^{7, 38}_1 ∧ b^{7, 38}_0 ∧ true) c in CNF: c b^{7, 38}_2 ∨ -b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ false c in DIMACS: 9821 -9822 -9823 0 c -3 does not represent an automaton state. c -( b^{7, 38}_2 ∧ b^{7, 38}_1 ∧ b^{7, 38}_0 ∧ true) c in CNF: c -b^{7, 38}_2 ∨ -b^{7, 38}_1 ∨ -b^{7, 38}_0 ∨ false c in DIMACS: -9821 -9822 -9823 0 c i = 39 c -2+1 --> -1 c ( b^{7, 39}_2 ∧ b^{7, 39}_1 ∧ -b^{7, 39}_0 ∧ p_273) -> ( b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ b^{7, 40}_0) c in CNF: c -b^{7, 39}_2 ∨ -b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ -p_273 ∨ b^{7, 40}_2 c -b^{7, 39}_2 ∨ -b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ -p_273 ∨ -b^{7, 40}_1 c -b^{7, 39}_2 ∨ -b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ -p_273 ∨ b^{7, 40}_0 c in DIMACS: -9824 -9825 9826 -273 9827 0 -9824 -9825 9826 -273 -9828 0 -9824 -9825 9826 -273 9829 0 c -1+1 --> 0 c ( b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ b^{7, 39}_0 ∧ p_273) -> (-b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ -b^{7, 40}_0) c in CNF: c -b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ -p_273 ∨ -b^{7, 40}_2 c -b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ -p_273 ∨ -b^{7, 40}_1 c -b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ -p_273 ∨ -b^{7, 40}_0 c in DIMACS: -9824 9825 -9826 -273 -9827 0 -9824 9825 -9826 -273 -9828 0 -9824 9825 -9826 -273 -9829 0 c 0+1 --> 1 c (-b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ -b^{7, 39}_0 ∧ p_273) -> (-b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ b^{7, 40}_0) c in CNF: c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ -p_273 ∨ -b^{7, 40}_2 c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ -p_273 ∨ -b^{7, 40}_1 c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ -p_273 ∨ b^{7, 40}_0 c in DIMACS: 9824 9825 9826 -273 -9827 0 9824 9825 9826 -273 -9828 0 9824 9825 9826 -273 9829 0 c 1+1 --> 2 c (-b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ b^{7, 39}_0 ∧ p_273) -> (-b^{7, 40}_2 ∧ b^{7, 40}_1 ∧ -b^{7, 40}_0) c in CNF: c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ -p_273 ∨ -b^{7, 40}_2 c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ -p_273 ∨ b^{7, 40}_1 c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ -p_273 ∨ -b^{7, 40}_0 c in DIMACS: 9824 9825 -9826 -273 -9827 0 9824 9825 -9826 -273 9828 0 9824 9825 -9826 -273 -9829 0 c 2+1 --> break c (-b^{7, 39}_2 ∧ b^{7, 39}_1 ∧ -b^{7, 39}_0 ∧ p_273) -> break c in CNF: c b^{7, 39}_2 ∨ -b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ -p_273 ∨ break c in DIMACS: 9824 -9825 9826 -273 1162 0 c 2-1 --> 1 c (-b^{7, 39}_2 ∧ b^{7, 39}_1 ∧ -b^{7, 39}_0 ∧ -p_273) -> (-b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ b^{7, 40}_0) c in CNF: c b^{7, 39}_2 ∨ -b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ p_273 ∨ -b^{7, 40}_2 c b^{7, 39}_2 ∨ -b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ p_273 ∨ -b^{7, 40}_1 c b^{7, 39}_2 ∨ -b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ p_273 ∨ b^{7, 40}_0 c in DIMACS: 9824 -9825 9826 273 -9827 0 9824 -9825 9826 273 -9828 0 9824 -9825 9826 273 9829 0 c 1-1 --> 0 c (-b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ b^{7, 39}_0 ∧ -p_273) -> (-b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ -b^{7, 40}_0) c in CNF: c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ p_273 ∨ -b^{7, 40}_2 c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ p_273 ∨ -b^{7, 40}_1 c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ p_273 ∨ -b^{7, 40}_0 c in DIMACS: 9824 9825 -9826 273 -9827 0 9824 9825 -9826 273 -9828 0 9824 9825 -9826 273 -9829 0 c 0-1 --> -1 c (-b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ -b^{7, 39}_0 ∧ -p_273) -> ( b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ b^{7, 40}_0) c in CNF: c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ p_273 ∨ b^{7, 40}_2 c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ p_273 ∨ -b^{7, 40}_1 c b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ p_273 ∨ b^{7, 40}_0 c in DIMACS: 9824 9825 9826 273 9827 0 9824 9825 9826 273 -9828 0 9824 9825 9826 273 9829 0 c -1-1 --> -2 c ( b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ b^{7, 39}_0 ∧ -p_273) -> ( b^{7, 40}_2 ∧ b^{7, 40}_1 ∧ -b^{7, 40}_0) c in CNF: c -b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ p_273 ∨ b^{7, 40}_2 c -b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ p_273 ∨ b^{7, 40}_1 c -b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ p_273 ∨ -b^{7, 40}_0 c in DIMACS: -9824 9825 -9826 273 9827 0 -9824 9825 -9826 273 9828 0 -9824 9825 -9826 273 -9829 0 c -2-1 --> break c ( b^{7, 39}_2 ∧ b^{7, 39}_1 ∧ -b^{7, 39}_0 ∧ -p_273) -> break c in CNF: c -b^{7, 39}_2 ∨ -b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ p_273 ∨ break c in DIMACS: -9824 -9825 9826 273 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 39}_2 ∧ -b^{7, 39}_1 ∧ -b^{7, 39}_0 ∧ true) c in CNF: c -b^{7, 39}_2 ∨ b^{7, 39}_1 ∨ b^{7, 39}_0 ∨ false c in DIMACS: -9824 9825 9826 0 c 3 does not represent an automaton state. c -(-b^{7, 39}_2 ∧ b^{7, 39}_1 ∧ b^{7, 39}_0 ∧ true) c in CNF: c b^{7, 39}_2 ∨ -b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ false c in DIMACS: 9824 -9825 -9826 0 c -3 does not represent an automaton state. c -( b^{7, 39}_2 ∧ b^{7, 39}_1 ∧ b^{7, 39}_0 ∧ true) c in CNF: c -b^{7, 39}_2 ∨ -b^{7, 39}_1 ∨ -b^{7, 39}_0 ∨ false c in DIMACS: -9824 -9825 -9826 0 c i = 40 c -2+1 --> -1 c ( b^{7, 40}_2 ∧ b^{7, 40}_1 ∧ -b^{7, 40}_0 ∧ p_280) -> ( b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ b^{7, 41}_0) c in CNF: c -b^{7, 40}_2 ∨ -b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ -p_280 ∨ b^{7, 41}_2 c -b^{7, 40}_2 ∨ -b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ -p_280 ∨ -b^{7, 41}_1 c -b^{7, 40}_2 ∨ -b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ -p_280 ∨ b^{7, 41}_0 c in DIMACS: -9827 -9828 9829 -280 9830 0 -9827 -9828 9829 -280 -9831 0 -9827 -9828 9829 -280 9832 0 c -1+1 --> 0 c ( b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ b^{7, 40}_0 ∧ p_280) -> (-b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ -b^{7, 41}_0) c in CNF: c -b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ -p_280 ∨ -b^{7, 41}_2 c -b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ -p_280 ∨ -b^{7, 41}_1 c -b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ -p_280 ∨ -b^{7, 41}_0 c in DIMACS: -9827 9828 -9829 -280 -9830 0 -9827 9828 -9829 -280 -9831 0 -9827 9828 -9829 -280 -9832 0 c 0+1 --> 1 c (-b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ -b^{7, 40}_0 ∧ p_280) -> (-b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ b^{7, 41}_0) c in CNF: c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ -p_280 ∨ -b^{7, 41}_2 c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ -p_280 ∨ -b^{7, 41}_1 c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ -p_280 ∨ b^{7, 41}_0 c in DIMACS: 9827 9828 9829 -280 -9830 0 9827 9828 9829 -280 -9831 0 9827 9828 9829 -280 9832 0 c 1+1 --> 2 c (-b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ b^{7, 40}_0 ∧ p_280) -> (-b^{7, 41}_2 ∧ b^{7, 41}_1 ∧ -b^{7, 41}_0) c in CNF: c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ -p_280 ∨ -b^{7, 41}_2 c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ -p_280 ∨ b^{7, 41}_1 c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ -p_280 ∨ -b^{7, 41}_0 c in DIMACS: 9827 9828 -9829 -280 -9830 0 9827 9828 -9829 -280 9831 0 9827 9828 -9829 -280 -9832 0 c 2+1 --> break c (-b^{7, 40}_2 ∧ b^{7, 40}_1 ∧ -b^{7, 40}_0 ∧ p_280) -> break c in CNF: c b^{7, 40}_2 ∨ -b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ -p_280 ∨ break c in DIMACS: 9827 -9828 9829 -280 1162 0 c 2-1 --> 1 c (-b^{7, 40}_2 ∧ b^{7, 40}_1 ∧ -b^{7, 40}_0 ∧ -p_280) -> (-b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ b^{7, 41}_0) c in CNF: c b^{7, 40}_2 ∨ -b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ p_280 ∨ -b^{7, 41}_2 c b^{7, 40}_2 ∨ -b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ p_280 ∨ -b^{7, 41}_1 c b^{7, 40}_2 ∨ -b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ p_280 ∨ b^{7, 41}_0 c in DIMACS: 9827 -9828 9829 280 -9830 0 9827 -9828 9829 280 -9831 0 9827 -9828 9829 280 9832 0 c 1-1 --> 0 c (-b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ b^{7, 40}_0 ∧ -p_280) -> (-b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ -b^{7, 41}_0) c in CNF: c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ p_280 ∨ -b^{7, 41}_2 c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ p_280 ∨ -b^{7, 41}_1 c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ p_280 ∨ -b^{7, 41}_0 c in DIMACS: 9827 9828 -9829 280 -9830 0 9827 9828 -9829 280 -9831 0 9827 9828 -9829 280 -9832 0 c 0-1 --> -1 c (-b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ -b^{7, 40}_0 ∧ -p_280) -> ( b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ b^{7, 41}_0) c in CNF: c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ p_280 ∨ b^{7, 41}_2 c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ p_280 ∨ -b^{7, 41}_1 c b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ p_280 ∨ b^{7, 41}_0 c in DIMACS: 9827 9828 9829 280 9830 0 9827 9828 9829 280 -9831 0 9827 9828 9829 280 9832 0 c -1-1 --> -2 c ( b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ b^{7, 40}_0 ∧ -p_280) -> ( b^{7, 41}_2 ∧ b^{7, 41}_1 ∧ -b^{7, 41}_0) c in CNF: c -b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ p_280 ∨ b^{7, 41}_2 c -b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ p_280 ∨ b^{7, 41}_1 c -b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ p_280 ∨ -b^{7, 41}_0 c in DIMACS: -9827 9828 -9829 280 9830 0 -9827 9828 -9829 280 9831 0 -9827 9828 -9829 280 -9832 0 c -2-1 --> break c ( b^{7, 40}_2 ∧ b^{7, 40}_1 ∧ -b^{7, 40}_0 ∧ -p_280) -> break c in CNF: c -b^{7, 40}_2 ∨ -b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ p_280 ∨ break c in DIMACS: -9827 -9828 9829 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 40}_2 ∧ -b^{7, 40}_1 ∧ -b^{7, 40}_0 ∧ true) c in CNF: c -b^{7, 40}_2 ∨ b^{7, 40}_1 ∨ b^{7, 40}_0 ∨ false c in DIMACS: -9827 9828 9829 0 c 3 does not represent an automaton state. c -(-b^{7, 40}_2 ∧ b^{7, 40}_1 ∧ b^{7, 40}_0 ∧ true) c in CNF: c b^{7, 40}_2 ∨ -b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ false c in DIMACS: 9827 -9828 -9829 0 c -3 does not represent an automaton state. c -( b^{7, 40}_2 ∧ b^{7, 40}_1 ∧ b^{7, 40}_0 ∧ true) c in CNF: c -b^{7, 40}_2 ∨ -b^{7, 40}_1 ∨ -b^{7, 40}_0 ∨ false c in DIMACS: -9827 -9828 -9829 0 c i = 41 c -2+1 --> -1 c ( b^{7, 41}_2 ∧ b^{7, 41}_1 ∧ -b^{7, 41}_0 ∧ p_287) -> ( b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ b^{7, 42}_0) c in CNF: c -b^{7, 41}_2 ∨ -b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ -p_287 ∨ b^{7, 42}_2 c -b^{7, 41}_2 ∨ -b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ -p_287 ∨ -b^{7, 42}_1 c -b^{7, 41}_2 ∨ -b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ -p_287 ∨ b^{7, 42}_0 c in DIMACS: -9830 -9831 9832 -287 9833 0 -9830 -9831 9832 -287 -9834 0 -9830 -9831 9832 -287 9835 0 c -1+1 --> 0 c ( b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ b^{7, 41}_0 ∧ p_287) -> (-b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ -b^{7, 42}_0) c in CNF: c -b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ -p_287 ∨ -b^{7, 42}_2 c -b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ -p_287 ∨ -b^{7, 42}_1 c -b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ -p_287 ∨ -b^{7, 42}_0 c in DIMACS: -9830 9831 -9832 -287 -9833 0 -9830 9831 -9832 -287 -9834 0 -9830 9831 -9832 -287 -9835 0 c 0+1 --> 1 c (-b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ -b^{7, 41}_0 ∧ p_287) -> (-b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ b^{7, 42}_0) c in CNF: c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ -p_287 ∨ -b^{7, 42}_2 c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ -p_287 ∨ -b^{7, 42}_1 c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ -p_287 ∨ b^{7, 42}_0 c in DIMACS: 9830 9831 9832 -287 -9833 0 9830 9831 9832 -287 -9834 0 9830 9831 9832 -287 9835 0 c 1+1 --> 2 c (-b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ b^{7, 41}_0 ∧ p_287) -> (-b^{7, 42}_2 ∧ b^{7, 42}_1 ∧ -b^{7, 42}_0) c in CNF: c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ -p_287 ∨ -b^{7, 42}_2 c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ -p_287 ∨ b^{7, 42}_1 c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ -p_287 ∨ -b^{7, 42}_0 c in DIMACS: 9830 9831 -9832 -287 -9833 0 9830 9831 -9832 -287 9834 0 9830 9831 -9832 -287 -9835 0 c 2+1 --> break c (-b^{7, 41}_2 ∧ b^{7, 41}_1 ∧ -b^{7, 41}_0 ∧ p_287) -> break c in CNF: c b^{7, 41}_2 ∨ -b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ -p_287 ∨ break c in DIMACS: 9830 -9831 9832 -287 1162 0 c 2-1 --> 1 c (-b^{7, 41}_2 ∧ b^{7, 41}_1 ∧ -b^{7, 41}_0 ∧ -p_287) -> (-b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ b^{7, 42}_0) c in CNF: c b^{7, 41}_2 ∨ -b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ p_287 ∨ -b^{7, 42}_2 c b^{7, 41}_2 ∨ -b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ p_287 ∨ -b^{7, 42}_1 c b^{7, 41}_2 ∨ -b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ p_287 ∨ b^{7, 42}_0 c in DIMACS: 9830 -9831 9832 287 -9833 0 9830 -9831 9832 287 -9834 0 9830 -9831 9832 287 9835 0 c 1-1 --> 0 c (-b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ b^{7, 41}_0 ∧ -p_287) -> (-b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ -b^{7, 42}_0) c in CNF: c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ p_287 ∨ -b^{7, 42}_2 c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ p_287 ∨ -b^{7, 42}_1 c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ p_287 ∨ -b^{7, 42}_0 c in DIMACS: 9830 9831 -9832 287 -9833 0 9830 9831 -9832 287 -9834 0 9830 9831 -9832 287 -9835 0 c 0-1 --> -1 c (-b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ -b^{7, 41}_0 ∧ -p_287) -> ( b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ b^{7, 42}_0) c in CNF: c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ p_287 ∨ b^{7, 42}_2 c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ p_287 ∨ -b^{7, 42}_1 c b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ p_287 ∨ b^{7, 42}_0 c in DIMACS: 9830 9831 9832 287 9833 0 9830 9831 9832 287 -9834 0 9830 9831 9832 287 9835 0 c -1-1 --> -2 c ( b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ b^{7, 41}_0 ∧ -p_287) -> ( b^{7, 42}_2 ∧ b^{7, 42}_1 ∧ -b^{7, 42}_0) c in CNF: c -b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ p_287 ∨ b^{7, 42}_2 c -b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ p_287 ∨ b^{7, 42}_1 c -b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ p_287 ∨ -b^{7, 42}_0 c in DIMACS: -9830 9831 -9832 287 9833 0 -9830 9831 -9832 287 9834 0 -9830 9831 -9832 287 -9835 0 c -2-1 --> break c ( b^{7, 41}_2 ∧ b^{7, 41}_1 ∧ -b^{7, 41}_0 ∧ -p_287) -> break c in CNF: c -b^{7, 41}_2 ∨ -b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ p_287 ∨ break c in DIMACS: -9830 -9831 9832 287 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 41}_2 ∧ -b^{7, 41}_1 ∧ -b^{7, 41}_0 ∧ true) c in CNF: c -b^{7, 41}_2 ∨ b^{7, 41}_1 ∨ b^{7, 41}_0 ∨ false c in DIMACS: -9830 9831 9832 0 c 3 does not represent an automaton state. c -(-b^{7, 41}_2 ∧ b^{7, 41}_1 ∧ b^{7, 41}_0 ∧ true) c in CNF: c b^{7, 41}_2 ∨ -b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ false c in DIMACS: 9830 -9831 -9832 0 c -3 does not represent an automaton state. c -( b^{7, 41}_2 ∧ b^{7, 41}_1 ∧ b^{7, 41}_0 ∧ true) c in CNF: c -b^{7, 41}_2 ∨ -b^{7, 41}_1 ∨ -b^{7, 41}_0 ∨ false c in DIMACS: -9830 -9831 -9832 0 c i = 42 c -2+1 --> -1 c ( b^{7, 42}_2 ∧ b^{7, 42}_1 ∧ -b^{7, 42}_0 ∧ p_294) -> ( b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ b^{7, 43}_0) c in CNF: c -b^{7, 42}_2 ∨ -b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ -p_294 ∨ b^{7, 43}_2 c -b^{7, 42}_2 ∨ -b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ -p_294 ∨ -b^{7, 43}_1 c -b^{7, 42}_2 ∨ -b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ -p_294 ∨ b^{7, 43}_0 c in DIMACS: -9833 -9834 9835 -294 9836 0 -9833 -9834 9835 -294 -9837 0 -9833 -9834 9835 -294 9838 0 c -1+1 --> 0 c ( b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ b^{7, 42}_0 ∧ p_294) -> (-b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ -b^{7, 43}_0) c in CNF: c -b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ -p_294 ∨ -b^{7, 43}_2 c -b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ -p_294 ∨ -b^{7, 43}_1 c -b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ -p_294 ∨ -b^{7, 43}_0 c in DIMACS: -9833 9834 -9835 -294 -9836 0 -9833 9834 -9835 -294 -9837 0 -9833 9834 -9835 -294 -9838 0 c 0+1 --> 1 c (-b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ -b^{7, 42}_0 ∧ p_294) -> (-b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ b^{7, 43}_0) c in CNF: c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ -p_294 ∨ -b^{7, 43}_2 c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ -p_294 ∨ -b^{7, 43}_1 c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ -p_294 ∨ b^{7, 43}_0 c in DIMACS: 9833 9834 9835 -294 -9836 0 9833 9834 9835 -294 -9837 0 9833 9834 9835 -294 9838 0 c 1+1 --> 2 c (-b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ b^{7, 42}_0 ∧ p_294) -> (-b^{7, 43}_2 ∧ b^{7, 43}_1 ∧ -b^{7, 43}_0) c in CNF: c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ -p_294 ∨ -b^{7, 43}_2 c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ -p_294 ∨ b^{7, 43}_1 c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ -p_294 ∨ -b^{7, 43}_0 c in DIMACS: 9833 9834 -9835 -294 -9836 0 9833 9834 -9835 -294 9837 0 9833 9834 -9835 -294 -9838 0 c 2+1 --> break c (-b^{7, 42}_2 ∧ b^{7, 42}_1 ∧ -b^{7, 42}_0 ∧ p_294) -> break c in CNF: c b^{7, 42}_2 ∨ -b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ -p_294 ∨ break c in DIMACS: 9833 -9834 9835 -294 1162 0 c 2-1 --> 1 c (-b^{7, 42}_2 ∧ b^{7, 42}_1 ∧ -b^{7, 42}_0 ∧ -p_294) -> (-b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ b^{7, 43}_0) c in CNF: c b^{7, 42}_2 ∨ -b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ p_294 ∨ -b^{7, 43}_2 c b^{7, 42}_2 ∨ -b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ p_294 ∨ -b^{7, 43}_1 c b^{7, 42}_2 ∨ -b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ p_294 ∨ b^{7, 43}_0 c in DIMACS: 9833 -9834 9835 294 -9836 0 9833 -9834 9835 294 -9837 0 9833 -9834 9835 294 9838 0 c 1-1 --> 0 c (-b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ b^{7, 42}_0 ∧ -p_294) -> (-b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ -b^{7, 43}_0) c in CNF: c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ p_294 ∨ -b^{7, 43}_2 c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ p_294 ∨ -b^{7, 43}_1 c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ p_294 ∨ -b^{7, 43}_0 c in DIMACS: 9833 9834 -9835 294 -9836 0 9833 9834 -9835 294 -9837 0 9833 9834 -9835 294 -9838 0 c 0-1 --> -1 c (-b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ -b^{7, 42}_0 ∧ -p_294) -> ( b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ b^{7, 43}_0) c in CNF: c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ p_294 ∨ b^{7, 43}_2 c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ p_294 ∨ -b^{7, 43}_1 c b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ p_294 ∨ b^{7, 43}_0 c in DIMACS: 9833 9834 9835 294 9836 0 9833 9834 9835 294 -9837 0 9833 9834 9835 294 9838 0 c -1-1 --> -2 c ( b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ b^{7, 42}_0 ∧ -p_294) -> ( b^{7, 43}_2 ∧ b^{7, 43}_1 ∧ -b^{7, 43}_0) c in CNF: c -b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ p_294 ∨ b^{7, 43}_2 c -b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ p_294 ∨ b^{7, 43}_1 c -b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ p_294 ∨ -b^{7, 43}_0 c in DIMACS: -9833 9834 -9835 294 9836 0 -9833 9834 -9835 294 9837 0 -9833 9834 -9835 294 -9838 0 c -2-1 --> break c ( b^{7, 42}_2 ∧ b^{7, 42}_1 ∧ -b^{7, 42}_0 ∧ -p_294) -> break c in CNF: c -b^{7, 42}_2 ∨ -b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ p_294 ∨ break c in DIMACS: -9833 -9834 9835 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 42}_2 ∧ -b^{7, 42}_1 ∧ -b^{7, 42}_0 ∧ true) c in CNF: c -b^{7, 42}_2 ∨ b^{7, 42}_1 ∨ b^{7, 42}_0 ∨ false c in DIMACS: -9833 9834 9835 0 c 3 does not represent an automaton state. c -(-b^{7, 42}_2 ∧ b^{7, 42}_1 ∧ b^{7, 42}_0 ∧ true) c in CNF: c b^{7, 42}_2 ∨ -b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ false c in DIMACS: 9833 -9834 -9835 0 c -3 does not represent an automaton state. c -( b^{7, 42}_2 ∧ b^{7, 42}_1 ∧ b^{7, 42}_0 ∧ true) c in CNF: c -b^{7, 42}_2 ∨ -b^{7, 42}_1 ∨ -b^{7, 42}_0 ∨ false c in DIMACS: -9833 -9834 -9835 0 c i = 43 c -2+1 --> -1 c ( b^{7, 43}_2 ∧ b^{7, 43}_1 ∧ -b^{7, 43}_0 ∧ p_301) -> ( b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ b^{7, 44}_0) c in CNF: c -b^{7, 43}_2 ∨ -b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ -p_301 ∨ b^{7, 44}_2 c -b^{7, 43}_2 ∨ -b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ -p_301 ∨ -b^{7, 44}_1 c -b^{7, 43}_2 ∨ -b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ -p_301 ∨ b^{7, 44}_0 c in DIMACS: -9836 -9837 9838 -301 9839 0 -9836 -9837 9838 -301 -9840 0 -9836 -9837 9838 -301 9841 0 c -1+1 --> 0 c ( b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ b^{7, 43}_0 ∧ p_301) -> (-b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ -b^{7, 44}_0) c in CNF: c -b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ -p_301 ∨ -b^{7, 44}_2 c -b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ -p_301 ∨ -b^{7, 44}_1 c -b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ -p_301 ∨ -b^{7, 44}_0 c in DIMACS: -9836 9837 -9838 -301 -9839 0 -9836 9837 -9838 -301 -9840 0 -9836 9837 -9838 -301 -9841 0 c 0+1 --> 1 c (-b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ -b^{7, 43}_0 ∧ p_301) -> (-b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ b^{7, 44}_0) c in CNF: c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ -p_301 ∨ -b^{7, 44}_2 c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ -p_301 ∨ -b^{7, 44}_1 c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ -p_301 ∨ b^{7, 44}_0 c in DIMACS: 9836 9837 9838 -301 -9839 0 9836 9837 9838 -301 -9840 0 9836 9837 9838 -301 9841 0 c 1+1 --> 2 c (-b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ b^{7, 43}_0 ∧ p_301) -> (-b^{7, 44}_2 ∧ b^{7, 44}_1 ∧ -b^{7, 44}_0) c in CNF: c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ -p_301 ∨ -b^{7, 44}_2 c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ -p_301 ∨ b^{7, 44}_1 c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ -p_301 ∨ -b^{7, 44}_0 c in DIMACS: 9836 9837 -9838 -301 -9839 0 9836 9837 -9838 -301 9840 0 9836 9837 -9838 -301 -9841 0 c 2+1 --> break c (-b^{7, 43}_2 ∧ b^{7, 43}_1 ∧ -b^{7, 43}_0 ∧ p_301) -> break c in CNF: c b^{7, 43}_2 ∨ -b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ -p_301 ∨ break c in DIMACS: 9836 -9837 9838 -301 1162 0 c 2-1 --> 1 c (-b^{7, 43}_2 ∧ b^{7, 43}_1 ∧ -b^{7, 43}_0 ∧ -p_301) -> (-b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ b^{7, 44}_0) c in CNF: c b^{7, 43}_2 ∨ -b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ p_301 ∨ -b^{7, 44}_2 c b^{7, 43}_2 ∨ -b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ p_301 ∨ -b^{7, 44}_1 c b^{7, 43}_2 ∨ -b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ p_301 ∨ b^{7, 44}_0 c in DIMACS: 9836 -9837 9838 301 -9839 0 9836 -9837 9838 301 -9840 0 9836 -9837 9838 301 9841 0 c 1-1 --> 0 c (-b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ b^{7, 43}_0 ∧ -p_301) -> (-b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ -b^{7, 44}_0) c in CNF: c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ p_301 ∨ -b^{7, 44}_2 c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ p_301 ∨ -b^{7, 44}_1 c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ p_301 ∨ -b^{7, 44}_0 c in DIMACS: 9836 9837 -9838 301 -9839 0 9836 9837 -9838 301 -9840 0 9836 9837 -9838 301 -9841 0 c 0-1 --> -1 c (-b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ -b^{7, 43}_0 ∧ -p_301) -> ( b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ b^{7, 44}_0) c in CNF: c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ p_301 ∨ b^{7, 44}_2 c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ p_301 ∨ -b^{7, 44}_1 c b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ p_301 ∨ b^{7, 44}_0 c in DIMACS: 9836 9837 9838 301 9839 0 9836 9837 9838 301 -9840 0 9836 9837 9838 301 9841 0 c -1-1 --> -2 c ( b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ b^{7, 43}_0 ∧ -p_301) -> ( b^{7, 44}_2 ∧ b^{7, 44}_1 ∧ -b^{7, 44}_0) c in CNF: c -b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ p_301 ∨ b^{7, 44}_2 c -b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ p_301 ∨ b^{7, 44}_1 c -b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ p_301 ∨ -b^{7, 44}_0 c in DIMACS: -9836 9837 -9838 301 9839 0 -9836 9837 -9838 301 9840 0 -9836 9837 -9838 301 -9841 0 c -2-1 --> break c ( b^{7, 43}_2 ∧ b^{7, 43}_1 ∧ -b^{7, 43}_0 ∧ -p_301) -> break c in CNF: c -b^{7, 43}_2 ∨ -b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ p_301 ∨ break c in DIMACS: -9836 -9837 9838 301 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 43}_2 ∧ -b^{7, 43}_1 ∧ -b^{7, 43}_0 ∧ true) c in CNF: c -b^{7, 43}_2 ∨ b^{7, 43}_1 ∨ b^{7, 43}_0 ∨ false c in DIMACS: -9836 9837 9838 0 c 3 does not represent an automaton state. c -(-b^{7, 43}_2 ∧ b^{7, 43}_1 ∧ b^{7, 43}_0 ∧ true) c in CNF: c b^{7, 43}_2 ∨ -b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ false c in DIMACS: 9836 -9837 -9838 0 c -3 does not represent an automaton state. c -( b^{7, 43}_2 ∧ b^{7, 43}_1 ∧ b^{7, 43}_0 ∧ true) c in CNF: c -b^{7, 43}_2 ∨ -b^{7, 43}_1 ∨ -b^{7, 43}_0 ∨ false c in DIMACS: -9836 -9837 -9838 0 c i = 44 c -2+1 --> -1 c ( b^{7, 44}_2 ∧ b^{7, 44}_1 ∧ -b^{7, 44}_0 ∧ p_308) -> ( b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ b^{7, 45}_0) c in CNF: c -b^{7, 44}_2 ∨ -b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ -p_308 ∨ b^{7, 45}_2 c -b^{7, 44}_2 ∨ -b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ -p_308 ∨ -b^{7, 45}_1 c -b^{7, 44}_2 ∨ -b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ -p_308 ∨ b^{7, 45}_0 c in DIMACS: -9839 -9840 9841 -308 9842 0 -9839 -9840 9841 -308 -9843 0 -9839 -9840 9841 -308 9844 0 c -1+1 --> 0 c ( b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ b^{7, 44}_0 ∧ p_308) -> (-b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ -b^{7, 45}_0) c in CNF: c -b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ -p_308 ∨ -b^{7, 45}_2 c -b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ -p_308 ∨ -b^{7, 45}_1 c -b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ -p_308 ∨ -b^{7, 45}_0 c in DIMACS: -9839 9840 -9841 -308 -9842 0 -9839 9840 -9841 -308 -9843 0 -9839 9840 -9841 -308 -9844 0 c 0+1 --> 1 c (-b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ -b^{7, 44}_0 ∧ p_308) -> (-b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ b^{7, 45}_0) c in CNF: c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ -p_308 ∨ -b^{7, 45}_2 c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ -p_308 ∨ -b^{7, 45}_1 c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ -p_308 ∨ b^{7, 45}_0 c in DIMACS: 9839 9840 9841 -308 -9842 0 9839 9840 9841 -308 -9843 0 9839 9840 9841 -308 9844 0 c 1+1 --> 2 c (-b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ b^{7, 44}_0 ∧ p_308) -> (-b^{7, 45}_2 ∧ b^{7, 45}_1 ∧ -b^{7, 45}_0) c in CNF: c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ -p_308 ∨ -b^{7, 45}_2 c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ -p_308 ∨ b^{7, 45}_1 c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ -p_308 ∨ -b^{7, 45}_0 c in DIMACS: 9839 9840 -9841 -308 -9842 0 9839 9840 -9841 -308 9843 0 9839 9840 -9841 -308 -9844 0 c 2+1 --> break c (-b^{7, 44}_2 ∧ b^{7, 44}_1 ∧ -b^{7, 44}_0 ∧ p_308) -> break c in CNF: c b^{7, 44}_2 ∨ -b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ -p_308 ∨ break c in DIMACS: 9839 -9840 9841 -308 1162 0 c 2-1 --> 1 c (-b^{7, 44}_2 ∧ b^{7, 44}_1 ∧ -b^{7, 44}_0 ∧ -p_308) -> (-b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ b^{7, 45}_0) c in CNF: c b^{7, 44}_2 ∨ -b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ p_308 ∨ -b^{7, 45}_2 c b^{7, 44}_2 ∨ -b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ p_308 ∨ -b^{7, 45}_1 c b^{7, 44}_2 ∨ -b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ p_308 ∨ b^{7, 45}_0 c in DIMACS: 9839 -9840 9841 308 -9842 0 9839 -9840 9841 308 -9843 0 9839 -9840 9841 308 9844 0 c 1-1 --> 0 c (-b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ b^{7, 44}_0 ∧ -p_308) -> (-b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ -b^{7, 45}_0) c in CNF: c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ p_308 ∨ -b^{7, 45}_2 c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ p_308 ∨ -b^{7, 45}_1 c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ p_308 ∨ -b^{7, 45}_0 c in DIMACS: 9839 9840 -9841 308 -9842 0 9839 9840 -9841 308 -9843 0 9839 9840 -9841 308 -9844 0 c 0-1 --> -1 c (-b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ -b^{7, 44}_0 ∧ -p_308) -> ( b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ b^{7, 45}_0) c in CNF: c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ p_308 ∨ b^{7, 45}_2 c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ p_308 ∨ -b^{7, 45}_1 c b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ p_308 ∨ b^{7, 45}_0 c in DIMACS: 9839 9840 9841 308 9842 0 9839 9840 9841 308 -9843 0 9839 9840 9841 308 9844 0 c -1-1 --> -2 c ( b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ b^{7, 44}_0 ∧ -p_308) -> ( b^{7, 45}_2 ∧ b^{7, 45}_1 ∧ -b^{7, 45}_0) c in CNF: c -b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ p_308 ∨ b^{7, 45}_2 c -b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ p_308 ∨ b^{7, 45}_1 c -b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ p_308 ∨ -b^{7, 45}_0 c in DIMACS: -9839 9840 -9841 308 9842 0 -9839 9840 -9841 308 9843 0 -9839 9840 -9841 308 -9844 0 c -2-1 --> break c ( b^{7, 44}_2 ∧ b^{7, 44}_1 ∧ -b^{7, 44}_0 ∧ -p_308) -> break c in CNF: c -b^{7, 44}_2 ∨ -b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ p_308 ∨ break c in DIMACS: -9839 -9840 9841 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 44}_2 ∧ -b^{7, 44}_1 ∧ -b^{7, 44}_0 ∧ true) c in CNF: c -b^{7, 44}_2 ∨ b^{7, 44}_1 ∨ b^{7, 44}_0 ∨ false c in DIMACS: -9839 9840 9841 0 c 3 does not represent an automaton state. c -(-b^{7, 44}_2 ∧ b^{7, 44}_1 ∧ b^{7, 44}_0 ∧ true) c in CNF: c b^{7, 44}_2 ∨ -b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ false c in DIMACS: 9839 -9840 -9841 0 c -3 does not represent an automaton state. c -( b^{7, 44}_2 ∧ b^{7, 44}_1 ∧ b^{7, 44}_0 ∧ true) c in CNF: c -b^{7, 44}_2 ∨ -b^{7, 44}_1 ∨ -b^{7, 44}_0 ∨ false c in DIMACS: -9839 -9840 -9841 0 c i = 45 c -2+1 --> -1 c ( b^{7, 45}_2 ∧ b^{7, 45}_1 ∧ -b^{7, 45}_0 ∧ p_315) -> ( b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ b^{7, 46}_0) c in CNF: c -b^{7, 45}_2 ∨ -b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ -p_315 ∨ b^{7, 46}_2 c -b^{7, 45}_2 ∨ -b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ -p_315 ∨ -b^{7, 46}_1 c -b^{7, 45}_2 ∨ -b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ -p_315 ∨ b^{7, 46}_0 c in DIMACS: -9842 -9843 9844 -315 9845 0 -9842 -9843 9844 -315 -9846 0 -9842 -9843 9844 -315 9847 0 c -1+1 --> 0 c ( b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ b^{7, 45}_0 ∧ p_315) -> (-b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ -b^{7, 46}_0) c in CNF: c -b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ -p_315 ∨ -b^{7, 46}_2 c -b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ -p_315 ∨ -b^{7, 46}_1 c -b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ -p_315 ∨ -b^{7, 46}_0 c in DIMACS: -9842 9843 -9844 -315 -9845 0 -9842 9843 -9844 -315 -9846 0 -9842 9843 -9844 -315 -9847 0 c 0+1 --> 1 c (-b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ -b^{7, 45}_0 ∧ p_315) -> (-b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ b^{7, 46}_0) c in CNF: c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ -p_315 ∨ -b^{7, 46}_2 c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ -p_315 ∨ -b^{7, 46}_1 c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ -p_315 ∨ b^{7, 46}_0 c in DIMACS: 9842 9843 9844 -315 -9845 0 9842 9843 9844 -315 -9846 0 9842 9843 9844 -315 9847 0 c 1+1 --> 2 c (-b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ b^{7, 45}_0 ∧ p_315) -> (-b^{7, 46}_2 ∧ b^{7, 46}_1 ∧ -b^{7, 46}_0) c in CNF: c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ -p_315 ∨ -b^{7, 46}_2 c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ -p_315 ∨ b^{7, 46}_1 c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ -p_315 ∨ -b^{7, 46}_0 c in DIMACS: 9842 9843 -9844 -315 -9845 0 9842 9843 -9844 -315 9846 0 9842 9843 -9844 -315 -9847 0 c 2+1 --> break c (-b^{7, 45}_2 ∧ b^{7, 45}_1 ∧ -b^{7, 45}_0 ∧ p_315) -> break c in CNF: c b^{7, 45}_2 ∨ -b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ -p_315 ∨ break c in DIMACS: 9842 -9843 9844 -315 1162 0 c 2-1 --> 1 c (-b^{7, 45}_2 ∧ b^{7, 45}_1 ∧ -b^{7, 45}_0 ∧ -p_315) -> (-b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ b^{7, 46}_0) c in CNF: c b^{7, 45}_2 ∨ -b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ p_315 ∨ -b^{7, 46}_2 c b^{7, 45}_2 ∨ -b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ p_315 ∨ -b^{7, 46}_1 c b^{7, 45}_2 ∨ -b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ p_315 ∨ b^{7, 46}_0 c in DIMACS: 9842 -9843 9844 315 -9845 0 9842 -9843 9844 315 -9846 0 9842 -9843 9844 315 9847 0 c 1-1 --> 0 c (-b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ b^{7, 45}_0 ∧ -p_315) -> (-b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ -b^{7, 46}_0) c in CNF: c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ p_315 ∨ -b^{7, 46}_2 c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ p_315 ∨ -b^{7, 46}_1 c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ p_315 ∨ -b^{7, 46}_0 c in DIMACS: 9842 9843 -9844 315 -9845 0 9842 9843 -9844 315 -9846 0 9842 9843 -9844 315 -9847 0 c 0-1 --> -1 c (-b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ -b^{7, 45}_0 ∧ -p_315) -> ( b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ b^{7, 46}_0) c in CNF: c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ p_315 ∨ b^{7, 46}_2 c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ p_315 ∨ -b^{7, 46}_1 c b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ p_315 ∨ b^{7, 46}_0 c in DIMACS: 9842 9843 9844 315 9845 0 9842 9843 9844 315 -9846 0 9842 9843 9844 315 9847 0 c -1-1 --> -2 c ( b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ b^{7, 45}_0 ∧ -p_315) -> ( b^{7, 46}_2 ∧ b^{7, 46}_1 ∧ -b^{7, 46}_0) c in CNF: c -b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ p_315 ∨ b^{7, 46}_2 c -b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ p_315 ∨ b^{7, 46}_1 c -b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ p_315 ∨ -b^{7, 46}_0 c in DIMACS: -9842 9843 -9844 315 9845 0 -9842 9843 -9844 315 9846 0 -9842 9843 -9844 315 -9847 0 c -2-1 --> break c ( b^{7, 45}_2 ∧ b^{7, 45}_1 ∧ -b^{7, 45}_0 ∧ -p_315) -> break c in CNF: c -b^{7, 45}_2 ∨ -b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ p_315 ∨ break c in DIMACS: -9842 -9843 9844 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 45}_2 ∧ -b^{7, 45}_1 ∧ -b^{7, 45}_0 ∧ true) c in CNF: c -b^{7, 45}_2 ∨ b^{7, 45}_1 ∨ b^{7, 45}_0 ∨ false c in DIMACS: -9842 9843 9844 0 c 3 does not represent an automaton state. c -(-b^{7, 45}_2 ∧ b^{7, 45}_1 ∧ b^{7, 45}_0 ∧ true) c in CNF: c b^{7, 45}_2 ∨ -b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ false c in DIMACS: 9842 -9843 -9844 0 c -3 does not represent an automaton state. c -( b^{7, 45}_2 ∧ b^{7, 45}_1 ∧ b^{7, 45}_0 ∧ true) c in CNF: c -b^{7, 45}_2 ∨ -b^{7, 45}_1 ∨ -b^{7, 45}_0 ∨ false c in DIMACS: -9842 -9843 -9844 0 c i = 46 c -2+1 --> -1 c ( b^{7, 46}_2 ∧ b^{7, 46}_1 ∧ -b^{7, 46}_0 ∧ p_322) -> ( b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ b^{7, 47}_0) c in CNF: c -b^{7, 46}_2 ∨ -b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ -p_322 ∨ b^{7, 47}_2 c -b^{7, 46}_2 ∨ -b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ -p_322 ∨ -b^{7, 47}_1 c -b^{7, 46}_2 ∨ -b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ -p_322 ∨ b^{7, 47}_0 c in DIMACS: -9845 -9846 9847 -322 9848 0 -9845 -9846 9847 -322 -9849 0 -9845 -9846 9847 -322 9850 0 c -1+1 --> 0 c ( b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ b^{7, 46}_0 ∧ p_322) -> (-b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ -b^{7, 47}_0) c in CNF: c -b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ -p_322 ∨ -b^{7, 47}_2 c -b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ -p_322 ∨ -b^{7, 47}_1 c -b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ -p_322 ∨ -b^{7, 47}_0 c in DIMACS: -9845 9846 -9847 -322 -9848 0 -9845 9846 -9847 -322 -9849 0 -9845 9846 -9847 -322 -9850 0 c 0+1 --> 1 c (-b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ -b^{7, 46}_0 ∧ p_322) -> (-b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ b^{7, 47}_0) c in CNF: c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ -p_322 ∨ -b^{7, 47}_2 c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ -p_322 ∨ -b^{7, 47}_1 c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ -p_322 ∨ b^{7, 47}_0 c in DIMACS: 9845 9846 9847 -322 -9848 0 9845 9846 9847 -322 -9849 0 9845 9846 9847 -322 9850 0 c 1+1 --> 2 c (-b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ b^{7, 46}_0 ∧ p_322) -> (-b^{7, 47}_2 ∧ b^{7, 47}_1 ∧ -b^{7, 47}_0) c in CNF: c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ -p_322 ∨ -b^{7, 47}_2 c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ -p_322 ∨ b^{7, 47}_1 c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ -p_322 ∨ -b^{7, 47}_0 c in DIMACS: 9845 9846 -9847 -322 -9848 0 9845 9846 -9847 -322 9849 0 9845 9846 -9847 -322 -9850 0 c 2+1 --> break c (-b^{7, 46}_2 ∧ b^{7, 46}_1 ∧ -b^{7, 46}_0 ∧ p_322) -> break c in CNF: c b^{7, 46}_2 ∨ -b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ -p_322 ∨ break c in DIMACS: 9845 -9846 9847 -322 1162 0 c 2-1 --> 1 c (-b^{7, 46}_2 ∧ b^{7, 46}_1 ∧ -b^{7, 46}_0 ∧ -p_322) -> (-b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ b^{7, 47}_0) c in CNF: c b^{7, 46}_2 ∨ -b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ p_322 ∨ -b^{7, 47}_2 c b^{7, 46}_2 ∨ -b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ p_322 ∨ -b^{7, 47}_1 c b^{7, 46}_2 ∨ -b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ p_322 ∨ b^{7, 47}_0 c in DIMACS: 9845 -9846 9847 322 -9848 0 9845 -9846 9847 322 -9849 0 9845 -9846 9847 322 9850 0 c 1-1 --> 0 c (-b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ b^{7, 46}_0 ∧ -p_322) -> (-b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ -b^{7, 47}_0) c in CNF: c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ p_322 ∨ -b^{7, 47}_2 c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ p_322 ∨ -b^{7, 47}_1 c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ p_322 ∨ -b^{7, 47}_0 c in DIMACS: 9845 9846 -9847 322 -9848 0 9845 9846 -9847 322 -9849 0 9845 9846 -9847 322 -9850 0 c 0-1 --> -1 c (-b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ -b^{7, 46}_0 ∧ -p_322) -> ( b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ b^{7, 47}_0) c in CNF: c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ p_322 ∨ b^{7, 47}_2 c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ p_322 ∨ -b^{7, 47}_1 c b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ p_322 ∨ b^{7, 47}_0 c in DIMACS: 9845 9846 9847 322 9848 0 9845 9846 9847 322 -9849 0 9845 9846 9847 322 9850 0 c -1-1 --> -2 c ( b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ b^{7, 46}_0 ∧ -p_322) -> ( b^{7, 47}_2 ∧ b^{7, 47}_1 ∧ -b^{7, 47}_0) c in CNF: c -b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ p_322 ∨ b^{7, 47}_2 c -b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ p_322 ∨ b^{7, 47}_1 c -b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ p_322 ∨ -b^{7, 47}_0 c in DIMACS: -9845 9846 -9847 322 9848 0 -9845 9846 -9847 322 9849 0 -9845 9846 -9847 322 -9850 0 c -2-1 --> break c ( b^{7, 46}_2 ∧ b^{7, 46}_1 ∧ -b^{7, 46}_0 ∧ -p_322) -> break c in CNF: c -b^{7, 46}_2 ∨ -b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ p_322 ∨ break c in DIMACS: -9845 -9846 9847 322 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 46}_2 ∧ -b^{7, 46}_1 ∧ -b^{7, 46}_0 ∧ true) c in CNF: c -b^{7, 46}_2 ∨ b^{7, 46}_1 ∨ b^{7, 46}_0 ∨ false c in DIMACS: -9845 9846 9847 0 c 3 does not represent an automaton state. c -(-b^{7, 46}_2 ∧ b^{7, 46}_1 ∧ b^{7, 46}_0 ∧ true) c in CNF: c b^{7, 46}_2 ∨ -b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ false c in DIMACS: 9845 -9846 -9847 0 c -3 does not represent an automaton state. c -( b^{7, 46}_2 ∧ b^{7, 46}_1 ∧ b^{7, 46}_0 ∧ true) c in CNF: c -b^{7, 46}_2 ∨ -b^{7, 46}_1 ∨ -b^{7, 46}_0 ∨ false c in DIMACS: -9845 -9846 -9847 0 c i = 47 c -2+1 --> -1 c ( b^{7, 47}_2 ∧ b^{7, 47}_1 ∧ -b^{7, 47}_0 ∧ p_329) -> ( b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ b^{7, 48}_0) c in CNF: c -b^{7, 47}_2 ∨ -b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ -p_329 ∨ b^{7, 48}_2 c -b^{7, 47}_2 ∨ -b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ -p_329 ∨ -b^{7, 48}_1 c -b^{7, 47}_2 ∨ -b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ -p_329 ∨ b^{7, 48}_0 c in DIMACS: -9848 -9849 9850 -329 9851 0 -9848 -9849 9850 -329 -9852 0 -9848 -9849 9850 -329 9853 0 c -1+1 --> 0 c ( b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ b^{7, 47}_0 ∧ p_329) -> (-b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ -b^{7, 48}_0) c in CNF: c -b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ -p_329 ∨ -b^{7, 48}_2 c -b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ -p_329 ∨ -b^{7, 48}_1 c -b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ -p_329 ∨ -b^{7, 48}_0 c in DIMACS: -9848 9849 -9850 -329 -9851 0 -9848 9849 -9850 -329 -9852 0 -9848 9849 -9850 -329 -9853 0 c 0+1 --> 1 c (-b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ -b^{7, 47}_0 ∧ p_329) -> (-b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ b^{7, 48}_0) c in CNF: c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ -p_329 ∨ -b^{7, 48}_2 c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ -p_329 ∨ -b^{7, 48}_1 c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ -p_329 ∨ b^{7, 48}_0 c in DIMACS: 9848 9849 9850 -329 -9851 0 9848 9849 9850 -329 -9852 0 9848 9849 9850 -329 9853 0 c 1+1 --> 2 c (-b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ b^{7, 47}_0 ∧ p_329) -> (-b^{7, 48}_2 ∧ b^{7, 48}_1 ∧ -b^{7, 48}_0) c in CNF: c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ -p_329 ∨ -b^{7, 48}_2 c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ -p_329 ∨ b^{7, 48}_1 c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ -p_329 ∨ -b^{7, 48}_0 c in DIMACS: 9848 9849 -9850 -329 -9851 0 9848 9849 -9850 -329 9852 0 9848 9849 -9850 -329 -9853 0 c 2+1 --> break c (-b^{7, 47}_2 ∧ b^{7, 47}_1 ∧ -b^{7, 47}_0 ∧ p_329) -> break c in CNF: c b^{7, 47}_2 ∨ -b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ -p_329 ∨ break c in DIMACS: 9848 -9849 9850 -329 1162 0 c 2-1 --> 1 c (-b^{7, 47}_2 ∧ b^{7, 47}_1 ∧ -b^{7, 47}_0 ∧ -p_329) -> (-b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ b^{7, 48}_0) c in CNF: c b^{7, 47}_2 ∨ -b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ p_329 ∨ -b^{7, 48}_2 c b^{7, 47}_2 ∨ -b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ p_329 ∨ -b^{7, 48}_1 c b^{7, 47}_2 ∨ -b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ p_329 ∨ b^{7, 48}_0 c in DIMACS: 9848 -9849 9850 329 -9851 0 9848 -9849 9850 329 -9852 0 9848 -9849 9850 329 9853 0 c 1-1 --> 0 c (-b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ b^{7, 47}_0 ∧ -p_329) -> (-b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ -b^{7, 48}_0) c in CNF: c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ p_329 ∨ -b^{7, 48}_2 c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ p_329 ∨ -b^{7, 48}_1 c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ p_329 ∨ -b^{7, 48}_0 c in DIMACS: 9848 9849 -9850 329 -9851 0 9848 9849 -9850 329 -9852 0 9848 9849 -9850 329 -9853 0 c 0-1 --> -1 c (-b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ -b^{7, 47}_0 ∧ -p_329) -> ( b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ b^{7, 48}_0) c in CNF: c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ p_329 ∨ b^{7, 48}_2 c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ p_329 ∨ -b^{7, 48}_1 c b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ p_329 ∨ b^{7, 48}_0 c in DIMACS: 9848 9849 9850 329 9851 0 9848 9849 9850 329 -9852 0 9848 9849 9850 329 9853 0 c -1-1 --> -2 c ( b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ b^{7, 47}_0 ∧ -p_329) -> ( b^{7, 48}_2 ∧ b^{7, 48}_1 ∧ -b^{7, 48}_0) c in CNF: c -b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ p_329 ∨ b^{7, 48}_2 c -b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ p_329 ∨ b^{7, 48}_1 c -b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ p_329 ∨ -b^{7, 48}_0 c in DIMACS: -9848 9849 -9850 329 9851 0 -9848 9849 -9850 329 9852 0 -9848 9849 -9850 329 -9853 0 c -2-1 --> break c ( b^{7, 47}_2 ∧ b^{7, 47}_1 ∧ -b^{7, 47}_0 ∧ -p_329) -> break c in CNF: c -b^{7, 47}_2 ∨ -b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ p_329 ∨ break c in DIMACS: -9848 -9849 9850 329 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 47}_2 ∧ -b^{7, 47}_1 ∧ -b^{7, 47}_0 ∧ true) c in CNF: c -b^{7, 47}_2 ∨ b^{7, 47}_1 ∨ b^{7, 47}_0 ∨ false c in DIMACS: -9848 9849 9850 0 c 3 does not represent an automaton state. c -(-b^{7, 47}_2 ∧ b^{7, 47}_1 ∧ b^{7, 47}_0 ∧ true) c in CNF: c b^{7, 47}_2 ∨ -b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ false c in DIMACS: 9848 -9849 -9850 0 c -3 does not represent an automaton state. c -( b^{7, 47}_2 ∧ b^{7, 47}_1 ∧ b^{7, 47}_0 ∧ true) c in CNF: c -b^{7, 47}_2 ∨ -b^{7, 47}_1 ∨ -b^{7, 47}_0 ∨ false c in DIMACS: -9848 -9849 -9850 0 c i = 48 c -2+1 --> -1 c ( b^{7, 48}_2 ∧ b^{7, 48}_1 ∧ -b^{7, 48}_0 ∧ p_336) -> ( b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ b^{7, 49}_0) c in CNF: c -b^{7, 48}_2 ∨ -b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ -p_336 ∨ b^{7, 49}_2 c -b^{7, 48}_2 ∨ -b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ -p_336 ∨ -b^{7, 49}_1 c -b^{7, 48}_2 ∨ -b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ -p_336 ∨ b^{7, 49}_0 c in DIMACS: -9851 -9852 9853 -336 9854 0 -9851 -9852 9853 -336 -9855 0 -9851 -9852 9853 -336 9856 0 c -1+1 --> 0 c ( b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ b^{7, 48}_0 ∧ p_336) -> (-b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ -b^{7, 49}_0) c in CNF: c -b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ -p_336 ∨ -b^{7, 49}_2 c -b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ -p_336 ∨ -b^{7, 49}_1 c -b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ -p_336 ∨ -b^{7, 49}_0 c in DIMACS: -9851 9852 -9853 -336 -9854 0 -9851 9852 -9853 -336 -9855 0 -9851 9852 -9853 -336 -9856 0 c 0+1 --> 1 c (-b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ -b^{7, 48}_0 ∧ p_336) -> (-b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ b^{7, 49}_0) c in CNF: c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ -p_336 ∨ -b^{7, 49}_2 c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ -p_336 ∨ -b^{7, 49}_1 c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ -p_336 ∨ b^{7, 49}_0 c in DIMACS: 9851 9852 9853 -336 -9854 0 9851 9852 9853 -336 -9855 0 9851 9852 9853 -336 9856 0 c 1+1 --> 2 c (-b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ b^{7, 48}_0 ∧ p_336) -> (-b^{7, 49}_2 ∧ b^{7, 49}_1 ∧ -b^{7, 49}_0) c in CNF: c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ -p_336 ∨ -b^{7, 49}_2 c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ -p_336 ∨ b^{7, 49}_1 c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ -p_336 ∨ -b^{7, 49}_0 c in DIMACS: 9851 9852 -9853 -336 -9854 0 9851 9852 -9853 -336 9855 0 9851 9852 -9853 -336 -9856 0 c 2+1 --> break c (-b^{7, 48}_2 ∧ b^{7, 48}_1 ∧ -b^{7, 48}_0 ∧ p_336) -> break c in CNF: c b^{7, 48}_2 ∨ -b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ -p_336 ∨ break c in DIMACS: 9851 -9852 9853 -336 1162 0 c 2-1 --> 1 c (-b^{7, 48}_2 ∧ b^{7, 48}_1 ∧ -b^{7, 48}_0 ∧ -p_336) -> (-b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ b^{7, 49}_0) c in CNF: c b^{7, 48}_2 ∨ -b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ p_336 ∨ -b^{7, 49}_2 c b^{7, 48}_2 ∨ -b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ p_336 ∨ -b^{7, 49}_1 c b^{7, 48}_2 ∨ -b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ p_336 ∨ b^{7, 49}_0 c in DIMACS: 9851 -9852 9853 336 -9854 0 9851 -9852 9853 336 -9855 0 9851 -9852 9853 336 9856 0 c 1-1 --> 0 c (-b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ b^{7, 48}_0 ∧ -p_336) -> (-b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ -b^{7, 49}_0) c in CNF: c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ p_336 ∨ -b^{7, 49}_2 c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ p_336 ∨ -b^{7, 49}_1 c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ p_336 ∨ -b^{7, 49}_0 c in DIMACS: 9851 9852 -9853 336 -9854 0 9851 9852 -9853 336 -9855 0 9851 9852 -9853 336 -9856 0 c 0-1 --> -1 c (-b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ -b^{7, 48}_0 ∧ -p_336) -> ( b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ b^{7, 49}_0) c in CNF: c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ p_336 ∨ b^{7, 49}_2 c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ p_336 ∨ -b^{7, 49}_1 c b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ p_336 ∨ b^{7, 49}_0 c in DIMACS: 9851 9852 9853 336 9854 0 9851 9852 9853 336 -9855 0 9851 9852 9853 336 9856 0 c -1-1 --> -2 c ( b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ b^{7, 48}_0 ∧ -p_336) -> ( b^{7, 49}_2 ∧ b^{7, 49}_1 ∧ -b^{7, 49}_0) c in CNF: c -b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ p_336 ∨ b^{7, 49}_2 c -b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ p_336 ∨ b^{7, 49}_1 c -b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ p_336 ∨ -b^{7, 49}_0 c in DIMACS: -9851 9852 -9853 336 9854 0 -9851 9852 -9853 336 9855 0 -9851 9852 -9853 336 -9856 0 c -2-1 --> break c ( b^{7, 48}_2 ∧ b^{7, 48}_1 ∧ -b^{7, 48}_0 ∧ -p_336) -> break c in CNF: c -b^{7, 48}_2 ∨ -b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ p_336 ∨ break c in DIMACS: -9851 -9852 9853 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 48}_2 ∧ -b^{7, 48}_1 ∧ -b^{7, 48}_0 ∧ true) c in CNF: c -b^{7, 48}_2 ∨ b^{7, 48}_1 ∨ b^{7, 48}_0 ∨ false c in DIMACS: -9851 9852 9853 0 c 3 does not represent an automaton state. c -(-b^{7, 48}_2 ∧ b^{7, 48}_1 ∧ b^{7, 48}_0 ∧ true) c in CNF: c b^{7, 48}_2 ∨ -b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ false c in DIMACS: 9851 -9852 -9853 0 c -3 does not represent an automaton state. c -( b^{7, 48}_2 ∧ b^{7, 48}_1 ∧ b^{7, 48}_0 ∧ true) c in CNF: c -b^{7, 48}_2 ∨ -b^{7, 48}_1 ∨ -b^{7, 48}_0 ∨ false c in DIMACS: -9851 -9852 -9853 0 c i = 49 c -2+1 --> -1 c ( b^{7, 49}_2 ∧ b^{7, 49}_1 ∧ -b^{7, 49}_0 ∧ p_343) -> ( b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ b^{7, 50}_0) c in CNF: c -b^{7, 49}_2 ∨ -b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ -p_343 ∨ b^{7, 50}_2 c -b^{7, 49}_2 ∨ -b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ -p_343 ∨ -b^{7, 50}_1 c -b^{7, 49}_2 ∨ -b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ -p_343 ∨ b^{7, 50}_0 c in DIMACS: -9854 -9855 9856 -343 9857 0 -9854 -9855 9856 -343 -9858 0 -9854 -9855 9856 -343 9859 0 c -1+1 --> 0 c ( b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ b^{7, 49}_0 ∧ p_343) -> (-b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ -b^{7, 50}_0) c in CNF: c -b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ -p_343 ∨ -b^{7, 50}_2 c -b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ -p_343 ∨ -b^{7, 50}_1 c -b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ -p_343 ∨ -b^{7, 50}_0 c in DIMACS: -9854 9855 -9856 -343 -9857 0 -9854 9855 -9856 -343 -9858 0 -9854 9855 -9856 -343 -9859 0 c 0+1 --> 1 c (-b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ -b^{7, 49}_0 ∧ p_343) -> (-b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ b^{7, 50}_0) c in CNF: c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ -p_343 ∨ -b^{7, 50}_2 c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ -p_343 ∨ -b^{7, 50}_1 c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ -p_343 ∨ b^{7, 50}_0 c in DIMACS: 9854 9855 9856 -343 -9857 0 9854 9855 9856 -343 -9858 0 9854 9855 9856 -343 9859 0 c 1+1 --> 2 c (-b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ b^{7, 49}_0 ∧ p_343) -> (-b^{7, 50}_2 ∧ b^{7, 50}_1 ∧ -b^{7, 50}_0) c in CNF: c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ -p_343 ∨ -b^{7, 50}_2 c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ -p_343 ∨ b^{7, 50}_1 c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ -p_343 ∨ -b^{7, 50}_0 c in DIMACS: 9854 9855 -9856 -343 -9857 0 9854 9855 -9856 -343 9858 0 9854 9855 -9856 -343 -9859 0 c 2+1 --> break c (-b^{7, 49}_2 ∧ b^{7, 49}_1 ∧ -b^{7, 49}_0 ∧ p_343) -> break c in CNF: c b^{7, 49}_2 ∨ -b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ -p_343 ∨ break c in DIMACS: 9854 -9855 9856 -343 1162 0 c 2-1 --> 1 c (-b^{7, 49}_2 ∧ b^{7, 49}_1 ∧ -b^{7, 49}_0 ∧ -p_343) -> (-b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ b^{7, 50}_0) c in CNF: c b^{7, 49}_2 ∨ -b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ p_343 ∨ -b^{7, 50}_2 c b^{7, 49}_2 ∨ -b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ p_343 ∨ -b^{7, 50}_1 c b^{7, 49}_2 ∨ -b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ p_343 ∨ b^{7, 50}_0 c in DIMACS: 9854 -9855 9856 343 -9857 0 9854 -9855 9856 343 -9858 0 9854 -9855 9856 343 9859 0 c 1-1 --> 0 c (-b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ b^{7, 49}_0 ∧ -p_343) -> (-b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ -b^{7, 50}_0) c in CNF: c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ p_343 ∨ -b^{7, 50}_2 c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ p_343 ∨ -b^{7, 50}_1 c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ p_343 ∨ -b^{7, 50}_0 c in DIMACS: 9854 9855 -9856 343 -9857 0 9854 9855 -9856 343 -9858 0 9854 9855 -9856 343 -9859 0 c 0-1 --> -1 c (-b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ -b^{7, 49}_0 ∧ -p_343) -> ( b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ b^{7, 50}_0) c in CNF: c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ p_343 ∨ b^{7, 50}_2 c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ p_343 ∨ -b^{7, 50}_1 c b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ p_343 ∨ b^{7, 50}_0 c in DIMACS: 9854 9855 9856 343 9857 0 9854 9855 9856 343 -9858 0 9854 9855 9856 343 9859 0 c -1-1 --> -2 c ( b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ b^{7, 49}_0 ∧ -p_343) -> ( b^{7, 50}_2 ∧ b^{7, 50}_1 ∧ -b^{7, 50}_0) c in CNF: c -b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ p_343 ∨ b^{7, 50}_2 c -b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ p_343 ∨ b^{7, 50}_1 c -b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ p_343 ∨ -b^{7, 50}_0 c in DIMACS: -9854 9855 -9856 343 9857 0 -9854 9855 -9856 343 9858 0 -9854 9855 -9856 343 -9859 0 c -2-1 --> break c ( b^{7, 49}_2 ∧ b^{7, 49}_1 ∧ -b^{7, 49}_0 ∧ -p_343) -> break c in CNF: c -b^{7, 49}_2 ∨ -b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ p_343 ∨ break c in DIMACS: -9854 -9855 9856 343 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 49}_2 ∧ -b^{7, 49}_1 ∧ -b^{7, 49}_0 ∧ true) c in CNF: c -b^{7, 49}_2 ∨ b^{7, 49}_1 ∨ b^{7, 49}_0 ∨ false c in DIMACS: -9854 9855 9856 0 c 3 does not represent an automaton state. c -(-b^{7, 49}_2 ∧ b^{7, 49}_1 ∧ b^{7, 49}_0 ∧ true) c in CNF: c b^{7, 49}_2 ∨ -b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ false c in DIMACS: 9854 -9855 -9856 0 c -3 does not represent an automaton state. c -( b^{7, 49}_2 ∧ b^{7, 49}_1 ∧ b^{7, 49}_0 ∧ true) c in CNF: c -b^{7, 49}_2 ∨ -b^{7, 49}_1 ∨ -b^{7, 49}_0 ∨ false c in DIMACS: -9854 -9855 -9856 0 c i = 50 c -2+1 --> -1 c ( b^{7, 50}_2 ∧ b^{7, 50}_1 ∧ -b^{7, 50}_0 ∧ p_350) -> ( b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ b^{7, 51}_0) c in CNF: c -b^{7, 50}_2 ∨ -b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ -p_350 ∨ b^{7, 51}_2 c -b^{7, 50}_2 ∨ -b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ -p_350 ∨ -b^{7, 51}_1 c -b^{7, 50}_2 ∨ -b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ -p_350 ∨ b^{7, 51}_0 c in DIMACS: -9857 -9858 9859 -350 9860 0 -9857 -9858 9859 -350 -9861 0 -9857 -9858 9859 -350 9862 0 c -1+1 --> 0 c ( b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ b^{7, 50}_0 ∧ p_350) -> (-b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ -b^{7, 51}_0) c in CNF: c -b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ -p_350 ∨ -b^{7, 51}_2 c -b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ -p_350 ∨ -b^{7, 51}_1 c -b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ -p_350 ∨ -b^{7, 51}_0 c in DIMACS: -9857 9858 -9859 -350 -9860 0 -9857 9858 -9859 -350 -9861 0 -9857 9858 -9859 -350 -9862 0 c 0+1 --> 1 c (-b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ -b^{7, 50}_0 ∧ p_350) -> (-b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ b^{7, 51}_0) c in CNF: c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ -p_350 ∨ -b^{7, 51}_2 c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ -p_350 ∨ -b^{7, 51}_1 c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ -p_350 ∨ b^{7, 51}_0 c in DIMACS: 9857 9858 9859 -350 -9860 0 9857 9858 9859 -350 -9861 0 9857 9858 9859 -350 9862 0 c 1+1 --> 2 c (-b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ b^{7, 50}_0 ∧ p_350) -> (-b^{7, 51}_2 ∧ b^{7, 51}_1 ∧ -b^{7, 51}_0) c in CNF: c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ -p_350 ∨ -b^{7, 51}_2 c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ -p_350 ∨ b^{7, 51}_1 c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ -p_350 ∨ -b^{7, 51}_0 c in DIMACS: 9857 9858 -9859 -350 -9860 0 9857 9858 -9859 -350 9861 0 9857 9858 -9859 -350 -9862 0 c 2+1 --> break c (-b^{7, 50}_2 ∧ b^{7, 50}_1 ∧ -b^{7, 50}_0 ∧ p_350) -> break c in CNF: c b^{7, 50}_2 ∨ -b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ -p_350 ∨ break c in DIMACS: 9857 -9858 9859 -350 1162 0 c 2-1 --> 1 c (-b^{7, 50}_2 ∧ b^{7, 50}_1 ∧ -b^{7, 50}_0 ∧ -p_350) -> (-b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ b^{7, 51}_0) c in CNF: c b^{7, 50}_2 ∨ -b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ p_350 ∨ -b^{7, 51}_2 c b^{7, 50}_2 ∨ -b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ p_350 ∨ -b^{7, 51}_1 c b^{7, 50}_2 ∨ -b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ p_350 ∨ b^{7, 51}_0 c in DIMACS: 9857 -9858 9859 350 -9860 0 9857 -9858 9859 350 -9861 0 9857 -9858 9859 350 9862 0 c 1-1 --> 0 c (-b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ b^{7, 50}_0 ∧ -p_350) -> (-b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ -b^{7, 51}_0) c in CNF: c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ p_350 ∨ -b^{7, 51}_2 c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ p_350 ∨ -b^{7, 51}_1 c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ p_350 ∨ -b^{7, 51}_0 c in DIMACS: 9857 9858 -9859 350 -9860 0 9857 9858 -9859 350 -9861 0 9857 9858 -9859 350 -9862 0 c 0-1 --> -1 c (-b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ -b^{7, 50}_0 ∧ -p_350) -> ( b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ b^{7, 51}_0) c in CNF: c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ p_350 ∨ b^{7, 51}_2 c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ p_350 ∨ -b^{7, 51}_1 c b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ p_350 ∨ b^{7, 51}_0 c in DIMACS: 9857 9858 9859 350 9860 0 9857 9858 9859 350 -9861 0 9857 9858 9859 350 9862 0 c -1-1 --> -2 c ( b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ b^{7, 50}_0 ∧ -p_350) -> ( b^{7, 51}_2 ∧ b^{7, 51}_1 ∧ -b^{7, 51}_0) c in CNF: c -b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ p_350 ∨ b^{7, 51}_2 c -b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ p_350 ∨ b^{7, 51}_1 c -b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ p_350 ∨ -b^{7, 51}_0 c in DIMACS: -9857 9858 -9859 350 9860 0 -9857 9858 -9859 350 9861 0 -9857 9858 -9859 350 -9862 0 c -2-1 --> break c ( b^{7, 50}_2 ∧ b^{7, 50}_1 ∧ -b^{7, 50}_0 ∧ -p_350) -> break c in CNF: c -b^{7, 50}_2 ∨ -b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ p_350 ∨ break c in DIMACS: -9857 -9858 9859 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 50}_2 ∧ -b^{7, 50}_1 ∧ -b^{7, 50}_0 ∧ true) c in CNF: c -b^{7, 50}_2 ∨ b^{7, 50}_1 ∨ b^{7, 50}_0 ∨ false c in DIMACS: -9857 9858 9859 0 c 3 does not represent an automaton state. c -(-b^{7, 50}_2 ∧ b^{7, 50}_1 ∧ b^{7, 50}_0 ∧ true) c in CNF: c b^{7, 50}_2 ∨ -b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ false c in DIMACS: 9857 -9858 -9859 0 c -3 does not represent an automaton state. c -( b^{7, 50}_2 ∧ b^{7, 50}_1 ∧ b^{7, 50}_0 ∧ true) c in CNF: c -b^{7, 50}_2 ∨ -b^{7, 50}_1 ∨ -b^{7, 50}_0 ∨ false c in DIMACS: -9857 -9858 -9859 0 c i = 51 c -2+1 --> -1 c ( b^{7, 51}_2 ∧ b^{7, 51}_1 ∧ -b^{7, 51}_0 ∧ p_357) -> ( b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ b^{7, 52}_0) c in CNF: c -b^{7, 51}_2 ∨ -b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ -p_357 ∨ b^{7, 52}_2 c -b^{7, 51}_2 ∨ -b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ -p_357 ∨ -b^{7, 52}_1 c -b^{7, 51}_2 ∨ -b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ -p_357 ∨ b^{7, 52}_0 c in DIMACS: -9860 -9861 9862 -357 9863 0 -9860 -9861 9862 -357 -9864 0 -9860 -9861 9862 -357 9865 0 c -1+1 --> 0 c ( b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ b^{7, 51}_0 ∧ p_357) -> (-b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ -b^{7, 52}_0) c in CNF: c -b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ -p_357 ∨ -b^{7, 52}_2 c -b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ -p_357 ∨ -b^{7, 52}_1 c -b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ -p_357 ∨ -b^{7, 52}_0 c in DIMACS: -9860 9861 -9862 -357 -9863 0 -9860 9861 -9862 -357 -9864 0 -9860 9861 -9862 -357 -9865 0 c 0+1 --> 1 c (-b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ -b^{7, 51}_0 ∧ p_357) -> (-b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ b^{7, 52}_0) c in CNF: c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ -p_357 ∨ -b^{7, 52}_2 c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ -p_357 ∨ -b^{7, 52}_1 c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ -p_357 ∨ b^{7, 52}_0 c in DIMACS: 9860 9861 9862 -357 -9863 0 9860 9861 9862 -357 -9864 0 9860 9861 9862 -357 9865 0 c 1+1 --> 2 c (-b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ b^{7, 51}_0 ∧ p_357) -> (-b^{7, 52}_2 ∧ b^{7, 52}_1 ∧ -b^{7, 52}_0) c in CNF: c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ -p_357 ∨ -b^{7, 52}_2 c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ -p_357 ∨ b^{7, 52}_1 c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ -p_357 ∨ -b^{7, 52}_0 c in DIMACS: 9860 9861 -9862 -357 -9863 0 9860 9861 -9862 -357 9864 0 9860 9861 -9862 -357 -9865 0 c 2+1 --> break c (-b^{7, 51}_2 ∧ b^{7, 51}_1 ∧ -b^{7, 51}_0 ∧ p_357) -> break c in CNF: c b^{7, 51}_2 ∨ -b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ -p_357 ∨ break c in DIMACS: 9860 -9861 9862 -357 1162 0 c 2-1 --> 1 c (-b^{7, 51}_2 ∧ b^{7, 51}_1 ∧ -b^{7, 51}_0 ∧ -p_357) -> (-b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ b^{7, 52}_0) c in CNF: c b^{7, 51}_2 ∨ -b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ p_357 ∨ -b^{7, 52}_2 c b^{7, 51}_2 ∨ -b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ p_357 ∨ -b^{7, 52}_1 c b^{7, 51}_2 ∨ -b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ p_357 ∨ b^{7, 52}_0 c in DIMACS: 9860 -9861 9862 357 -9863 0 9860 -9861 9862 357 -9864 0 9860 -9861 9862 357 9865 0 c 1-1 --> 0 c (-b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ b^{7, 51}_0 ∧ -p_357) -> (-b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ -b^{7, 52}_0) c in CNF: c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ p_357 ∨ -b^{7, 52}_2 c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ p_357 ∨ -b^{7, 52}_1 c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ p_357 ∨ -b^{7, 52}_0 c in DIMACS: 9860 9861 -9862 357 -9863 0 9860 9861 -9862 357 -9864 0 9860 9861 -9862 357 -9865 0 c 0-1 --> -1 c (-b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ -b^{7, 51}_0 ∧ -p_357) -> ( b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ b^{7, 52}_0) c in CNF: c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ p_357 ∨ b^{7, 52}_2 c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ p_357 ∨ -b^{7, 52}_1 c b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ p_357 ∨ b^{7, 52}_0 c in DIMACS: 9860 9861 9862 357 9863 0 9860 9861 9862 357 -9864 0 9860 9861 9862 357 9865 0 c -1-1 --> -2 c ( b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ b^{7, 51}_0 ∧ -p_357) -> ( b^{7, 52}_2 ∧ b^{7, 52}_1 ∧ -b^{7, 52}_0) c in CNF: c -b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ p_357 ∨ b^{7, 52}_2 c -b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ p_357 ∨ b^{7, 52}_1 c -b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ p_357 ∨ -b^{7, 52}_0 c in DIMACS: -9860 9861 -9862 357 9863 0 -9860 9861 -9862 357 9864 0 -9860 9861 -9862 357 -9865 0 c -2-1 --> break c ( b^{7, 51}_2 ∧ b^{7, 51}_1 ∧ -b^{7, 51}_0 ∧ -p_357) -> break c in CNF: c -b^{7, 51}_2 ∨ -b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ p_357 ∨ break c in DIMACS: -9860 -9861 9862 357 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 51}_2 ∧ -b^{7, 51}_1 ∧ -b^{7, 51}_0 ∧ true) c in CNF: c -b^{7, 51}_2 ∨ b^{7, 51}_1 ∨ b^{7, 51}_0 ∨ false c in DIMACS: -9860 9861 9862 0 c 3 does not represent an automaton state. c -(-b^{7, 51}_2 ∧ b^{7, 51}_1 ∧ b^{7, 51}_0 ∧ true) c in CNF: c b^{7, 51}_2 ∨ -b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ false c in DIMACS: 9860 -9861 -9862 0 c -3 does not represent an automaton state. c -( b^{7, 51}_2 ∧ b^{7, 51}_1 ∧ b^{7, 51}_0 ∧ true) c in CNF: c -b^{7, 51}_2 ∨ -b^{7, 51}_1 ∨ -b^{7, 51}_0 ∨ false c in DIMACS: -9860 -9861 -9862 0 c i = 52 c -2+1 --> -1 c ( b^{7, 52}_2 ∧ b^{7, 52}_1 ∧ -b^{7, 52}_0 ∧ p_364) -> ( b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ b^{7, 53}_0) c in CNF: c -b^{7, 52}_2 ∨ -b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ -p_364 ∨ b^{7, 53}_2 c -b^{7, 52}_2 ∨ -b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ -p_364 ∨ -b^{7, 53}_1 c -b^{7, 52}_2 ∨ -b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ -p_364 ∨ b^{7, 53}_0 c in DIMACS: -9863 -9864 9865 -364 9866 0 -9863 -9864 9865 -364 -9867 0 -9863 -9864 9865 -364 9868 0 c -1+1 --> 0 c ( b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ b^{7, 52}_0 ∧ p_364) -> (-b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ -b^{7, 53}_0) c in CNF: c -b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ -p_364 ∨ -b^{7, 53}_2 c -b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ -p_364 ∨ -b^{7, 53}_1 c -b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ -p_364 ∨ -b^{7, 53}_0 c in DIMACS: -9863 9864 -9865 -364 -9866 0 -9863 9864 -9865 -364 -9867 0 -9863 9864 -9865 -364 -9868 0 c 0+1 --> 1 c (-b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ -b^{7, 52}_0 ∧ p_364) -> (-b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ b^{7, 53}_0) c in CNF: c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ -p_364 ∨ -b^{7, 53}_2 c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ -p_364 ∨ -b^{7, 53}_1 c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ -p_364 ∨ b^{7, 53}_0 c in DIMACS: 9863 9864 9865 -364 -9866 0 9863 9864 9865 -364 -9867 0 9863 9864 9865 -364 9868 0 c 1+1 --> 2 c (-b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ b^{7, 52}_0 ∧ p_364) -> (-b^{7, 53}_2 ∧ b^{7, 53}_1 ∧ -b^{7, 53}_0) c in CNF: c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ -p_364 ∨ -b^{7, 53}_2 c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ -p_364 ∨ b^{7, 53}_1 c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ -p_364 ∨ -b^{7, 53}_0 c in DIMACS: 9863 9864 -9865 -364 -9866 0 9863 9864 -9865 -364 9867 0 9863 9864 -9865 -364 -9868 0 c 2+1 --> break c (-b^{7, 52}_2 ∧ b^{7, 52}_1 ∧ -b^{7, 52}_0 ∧ p_364) -> break c in CNF: c b^{7, 52}_2 ∨ -b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ -p_364 ∨ break c in DIMACS: 9863 -9864 9865 -364 1162 0 c 2-1 --> 1 c (-b^{7, 52}_2 ∧ b^{7, 52}_1 ∧ -b^{7, 52}_0 ∧ -p_364) -> (-b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ b^{7, 53}_0) c in CNF: c b^{7, 52}_2 ∨ -b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ p_364 ∨ -b^{7, 53}_2 c b^{7, 52}_2 ∨ -b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ p_364 ∨ -b^{7, 53}_1 c b^{7, 52}_2 ∨ -b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ p_364 ∨ b^{7, 53}_0 c in DIMACS: 9863 -9864 9865 364 -9866 0 9863 -9864 9865 364 -9867 0 9863 -9864 9865 364 9868 0 c 1-1 --> 0 c (-b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ b^{7, 52}_0 ∧ -p_364) -> (-b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ -b^{7, 53}_0) c in CNF: c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ p_364 ∨ -b^{7, 53}_2 c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ p_364 ∨ -b^{7, 53}_1 c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ p_364 ∨ -b^{7, 53}_0 c in DIMACS: 9863 9864 -9865 364 -9866 0 9863 9864 -9865 364 -9867 0 9863 9864 -9865 364 -9868 0 c 0-1 --> -1 c (-b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ -b^{7, 52}_0 ∧ -p_364) -> ( b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ b^{7, 53}_0) c in CNF: c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ p_364 ∨ b^{7, 53}_2 c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ p_364 ∨ -b^{7, 53}_1 c b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ p_364 ∨ b^{7, 53}_0 c in DIMACS: 9863 9864 9865 364 9866 0 9863 9864 9865 364 -9867 0 9863 9864 9865 364 9868 0 c -1-1 --> -2 c ( b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ b^{7, 52}_0 ∧ -p_364) -> ( b^{7, 53}_2 ∧ b^{7, 53}_1 ∧ -b^{7, 53}_0) c in CNF: c -b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ p_364 ∨ b^{7, 53}_2 c -b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ p_364 ∨ b^{7, 53}_1 c -b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ p_364 ∨ -b^{7, 53}_0 c in DIMACS: -9863 9864 -9865 364 9866 0 -9863 9864 -9865 364 9867 0 -9863 9864 -9865 364 -9868 0 c -2-1 --> break c ( b^{7, 52}_2 ∧ b^{7, 52}_1 ∧ -b^{7, 52}_0 ∧ -p_364) -> break c in CNF: c -b^{7, 52}_2 ∨ -b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ p_364 ∨ break c in DIMACS: -9863 -9864 9865 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 52}_2 ∧ -b^{7, 52}_1 ∧ -b^{7, 52}_0 ∧ true) c in CNF: c -b^{7, 52}_2 ∨ b^{7, 52}_1 ∨ b^{7, 52}_0 ∨ false c in DIMACS: -9863 9864 9865 0 c 3 does not represent an automaton state. c -(-b^{7, 52}_2 ∧ b^{7, 52}_1 ∧ b^{7, 52}_0 ∧ true) c in CNF: c b^{7, 52}_2 ∨ -b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ false c in DIMACS: 9863 -9864 -9865 0 c -3 does not represent an automaton state. c -( b^{7, 52}_2 ∧ b^{7, 52}_1 ∧ b^{7, 52}_0 ∧ true) c in CNF: c -b^{7, 52}_2 ∨ -b^{7, 52}_1 ∨ -b^{7, 52}_0 ∨ false c in DIMACS: -9863 -9864 -9865 0 c i = 53 c -2+1 --> -1 c ( b^{7, 53}_2 ∧ b^{7, 53}_1 ∧ -b^{7, 53}_0 ∧ p_371) -> ( b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ b^{7, 54}_0) c in CNF: c -b^{7, 53}_2 ∨ -b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ -p_371 ∨ b^{7, 54}_2 c -b^{7, 53}_2 ∨ -b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ -p_371 ∨ -b^{7, 54}_1 c -b^{7, 53}_2 ∨ -b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ -p_371 ∨ b^{7, 54}_0 c in DIMACS: -9866 -9867 9868 -371 9869 0 -9866 -9867 9868 -371 -9870 0 -9866 -9867 9868 -371 9871 0 c -1+1 --> 0 c ( b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ b^{7, 53}_0 ∧ p_371) -> (-b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ -b^{7, 54}_0) c in CNF: c -b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ -p_371 ∨ -b^{7, 54}_2 c -b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ -p_371 ∨ -b^{7, 54}_1 c -b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ -p_371 ∨ -b^{7, 54}_0 c in DIMACS: -9866 9867 -9868 -371 -9869 0 -9866 9867 -9868 -371 -9870 0 -9866 9867 -9868 -371 -9871 0 c 0+1 --> 1 c (-b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ -b^{7, 53}_0 ∧ p_371) -> (-b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ b^{7, 54}_0) c in CNF: c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ -p_371 ∨ -b^{7, 54}_2 c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ -p_371 ∨ -b^{7, 54}_1 c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ -p_371 ∨ b^{7, 54}_0 c in DIMACS: 9866 9867 9868 -371 -9869 0 9866 9867 9868 -371 -9870 0 9866 9867 9868 -371 9871 0 c 1+1 --> 2 c (-b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ b^{7, 53}_0 ∧ p_371) -> (-b^{7, 54}_2 ∧ b^{7, 54}_1 ∧ -b^{7, 54}_0) c in CNF: c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ -p_371 ∨ -b^{7, 54}_2 c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ -p_371 ∨ b^{7, 54}_1 c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ -p_371 ∨ -b^{7, 54}_0 c in DIMACS: 9866 9867 -9868 -371 -9869 0 9866 9867 -9868 -371 9870 0 9866 9867 -9868 -371 -9871 0 c 2+1 --> break c (-b^{7, 53}_2 ∧ b^{7, 53}_1 ∧ -b^{7, 53}_0 ∧ p_371) -> break c in CNF: c b^{7, 53}_2 ∨ -b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ -p_371 ∨ break c in DIMACS: 9866 -9867 9868 -371 1162 0 c 2-1 --> 1 c (-b^{7, 53}_2 ∧ b^{7, 53}_1 ∧ -b^{7, 53}_0 ∧ -p_371) -> (-b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ b^{7, 54}_0) c in CNF: c b^{7, 53}_2 ∨ -b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ p_371 ∨ -b^{7, 54}_2 c b^{7, 53}_2 ∨ -b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ p_371 ∨ -b^{7, 54}_1 c b^{7, 53}_2 ∨ -b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ p_371 ∨ b^{7, 54}_0 c in DIMACS: 9866 -9867 9868 371 -9869 0 9866 -9867 9868 371 -9870 0 9866 -9867 9868 371 9871 0 c 1-1 --> 0 c (-b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ b^{7, 53}_0 ∧ -p_371) -> (-b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ -b^{7, 54}_0) c in CNF: c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ p_371 ∨ -b^{7, 54}_2 c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ p_371 ∨ -b^{7, 54}_1 c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ p_371 ∨ -b^{7, 54}_0 c in DIMACS: 9866 9867 -9868 371 -9869 0 9866 9867 -9868 371 -9870 0 9866 9867 -9868 371 -9871 0 c 0-1 --> -1 c (-b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ -b^{7, 53}_0 ∧ -p_371) -> ( b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ b^{7, 54}_0) c in CNF: c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ p_371 ∨ b^{7, 54}_2 c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ p_371 ∨ -b^{7, 54}_1 c b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ p_371 ∨ b^{7, 54}_0 c in DIMACS: 9866 9867 9868 371 9869 0 9866 9867 9868 371 -9870 0 9866 9867 9868 371 9871 0 c -1-1 --> -2 c ( b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ b^{7, 53}_0 ∧ -p_371) -> ( b^{7, 54}_2 ∧ b^{7, 54}_1 ∧ -b^{7, 54}_0) c in CNF: c -b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ p_371 ∨ b^{7, 54}_2 c -b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ p_371 ∨ b^{7, 54}_1 c -b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ p_371 ∨ -b^{7, 54}_0 c in DIMACS: -9866 9867 -9868 371 9869 0 -9866 9867 -9868 371 9870 0 -9866 9867 -9868 371 -9871 0 c -2-1 --> break c ( b^{7, 53}_2 ∧ b^{7, 53}_1 ∧ -b^{7, 53}_0 ∧ -p_371) -> break c in CNF: c -b^{7, 53}_2 ∨ -b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ p_371 ∨ break c in DIMACS: -9866 -9867 9868 371 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 53}_2 ∧ -b^{7, 53}_1 ∧ -b^{7, 53}_0 ∧ true) c in CNF: c -b^{7, 53}_2 ∨ b^{7, 53}_1 ∨ b^{7, 53}_0 ∨ false c in DIMACS: -9866 9867 9868 0 c 3 does not represent an automaton state. c -(-b^{7, 53}_2 ∧ b^{7, 53}_1 ∧ b^{7, 53}_0 ∧ true) c in CNF: c b^{7, 53}_2 ∨ -b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ false c in DIMACS: 9866 -9867 -9868 0 c -3 does not represent an automaton state. c -( b^{7, 53}_2 ∧ b^{7, 53}_1 ∧ b^{7, 53}_0 ∧ true) c in CNF: c -b^{7, 53}_2 ∨ -b^{7, 53}_1 ∨ -b^{7, 53}_0 ∨ false c in DIMACS: -9866 -9867 -9868 0 c i = 54 c -2+1 --> -1 c ( b^{7, 54}_2 ∧ b^{7, 54}_1 ∧ -b^{7, 54}_0 ∧ p_378) -> ( b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ b^{7, 55}_0) c in CNF: c -b^{7, 54}_2 ∨ -b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ -p_378 ∨ b^{7, 55}_2 c -b^{7, 54}_2 ∨ -b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ -p_378 ∨ -b^{7, 55}_1 c -b^{7, 54}_2 ∨ -b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ -p_378 ∨ b^{7, 55}_0 c in DIMACS: -9869 -9870 9871 -378 9872 0 -9869 -9870 9871 -378 -9873 0 -9869 -9870 9871 -378 9874 0 c -1+1 --> 0 c ( b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ b^{7, 54}_0 ∧ p_378) -> (-b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ -b^{7, 55}_0) c in CNF: c -b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ -p_378 ∨ -b^{7, 55}_2 c -b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ -p_378 ∨ -b^{7, 55}_1 c -b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ -p_378 ∨ -b^{7, 55}_0 c in DIMACS: -9869 9870 -9871 -378 -9872 0 -9869 9870 -9871 -378 -9873 0 -9869 9870 -9871 -378 -9874 0 c 0+1 --> 1 c (-b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ -b^{7, 54}_0 ∧ p_378) -> (-b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ b^{7, 55}_0) c in CNF: c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ -p_378 ∨ -b^{7, 55}_2 c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ -p_378 ∨ -b^{7, 55}_1 c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ -p_378 ∨ b^{7, 55}_0 c in DIMACS: 9869 9870 9871 -378 -9872 0 9869 9870 9871 -378 -9873 0 9869 9870 9871 -378 9874 0 c 1+1 --> 2 c (-b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ b^{7, 54}_0 ∧ p_378) -> (-b^{7, 55}_2 ∧ b^{7, 55}_1 ∧ -b^{7, 55}_0) c in CNF: c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ -p_378 ∨ -b^{7, 55}_2 c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ -p_378 ∨ b^{7, 55}_1 c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ -p_378 ∨ -b^{7, 55}_0 c in DIMACS: 9869 9870 -9871 -378 -9872 0 9869 9870 -9871 -378 9873 0 9869 9870 -9871 -378 -9874 0 c 2+1 --> break c (-b^{7, 54}_2 ∧ b^{7, 54}_1 ∧ -b^{7, 54}_0 ∧ p_378) -> break c in CNF: c b^{7, 54}_2 ∨ -b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ -p_378 ∨ break c in DIMACS: 9869 -9870 9871 -378 1162 0 c 2-1 --> 1 c (-b^{7, 54}_2 ∧ b^{7, 54}_1 ∧ -b^{7, 54}_0 ∧ -p_378) -> (-b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ b^{7, 55}_0) c in CNF: c b^{7, 54}_2 ∨ -b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ p_378 ∨ -b^{7, 55}_2 c b^{7, 54}_2 ∨ -b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ p_378 ∨ -b^{7, 55}_1 c b^{7, 54}_2 ∨ -b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ p_378 ∨ b^{7, 55}_0 c in DIMACS: 9869 -9870 9871 378 -9872 0 9869 -9870 9871 378 -9873 0 9869 -9870 9871 378 9874 0 c 1-1 --> 0 c (-b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ b^{7, 54}_0 ∧ -p_378) -> (-b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ -b^{7, 55}_0) c in CNF: c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ p_378 ∨ -b^{7, 55}_2 c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ p_378 ∨ -b^{7, 55}_1 c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ p_378 ∨ -b^{7, 55}_0 c in DIMACS: 9869 9870 -9871 378 -9872 0 9869 9870 -9871 378 -9873 0 9869 9870 -9871 378 -9874 0 c 0-1 --> -1 c (-b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ -b^{7, 54}_0 ∧ -p_378) -> ( b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ b^{7, 55}_0) c in CNF: c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ p_378 ∨ b^{7, 55}_2 c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ p_378 ∨ -b^{7, 55}_1 c b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ p_378 ∨ b^{7, 55}_0 c in DIMACS: 9869 9870 9871 378 9872 0 9869 9870 9871 378 -9873 0 9869 9870 9871 378 9874 0 c -1-1 --> -2 c ( b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ b^{7, 54}_0 ∧ -p_378) -> ( b^{7, 55}_2 ∧ b^{7, 55}_1 ∧ -b^{7, 55}_0) c in CNF: c -b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ p_378 ∨ b^{7, 55}_2 c -b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ p_378 ∨ b^{7, 55}_1 c -b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ p_378 ∨ -b^{7, 55}_0 c in DIMACS: -9869 9870 -9871 378 9872 0 -9869 9870 -9871 378 9873 0 -9869 9870 -9871 378 -9874 0 c -2-1 --> break c ( b^{7, 54}_2 ∧ b^{7, 54}_1 ∧ -b^{7, 54}_0 ∧ -p_378) -> break c in CNF: c -b^{7, 54}_2 ∨ -b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ p_378 ∨ break c in DIMACS: -9869 -9870 9871 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 54}_2 ∧ -b^{7, 54}_1 ∧ -b^{7, 54}_0 ∧ true) c in CNF: c -b^{7, 54}_2 ∨ b^{7, 54}_1 ∨ b^{7, 54}_0 ∨ false c in DIMACS: -9869 9870 9871 0 c 3 does not represent an automaton state. c -(-b^{7, 54}_2 ∧ b^{7, 54}_1 ∧ b^{7, 54}_0 ∧ true) c in CNF: c b^{7, 54}_2 ∨ -b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ false c in DIMACS: 9869 -9870 -9871 0 c -3 does not represent an automaton state. c -( b^{7, 54}_2 ∧ b^{7, 54}_1 ∧ b^{7, 54}_0 ∧ true) c in CNF: c -b^{7, 54}_2 ∨ -b^{7, 54}_1 ∨ -b^{7, 54}_0 ∨ false c in DIMACS: -9869 -9870 -9871 0 c i = 55 c -2+1 --> -1 c ( b^{7, 55}_2 ∧ b^{7, 55}_1 ∧ -b^{7, 55}_0 ∧ p_385) -> ( b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ b^{7, 56}_0) c in CNF: c -b^{7, 55}_2 ∨ -b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ -p_385 ∨ b^{7, 56}_2 c -b^{7, 55}_2 ∨ -b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ -p_385 ∨ -b^{7, 56}_1 c -b^{7, 55}_2 ∨ -b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ -p_385 ∨ b^{7, 56}_0 c in DIMACS: -9872 -9873 9874 -385 9875 0 -9872 -9873 9874 -385 -9876 0 -9872 -9873 9874 -385 9877 0 c -1+1 --> 0 c ( b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ b^{7, 55}_0 ∧ p_385) -> (-b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ -b^{7, 56}_0) c in CNF: c -b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ -p_385 ∨ -b^{7, 56}_2 c -b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ -p_385 ∨ -b^{7, 56}_1 c -b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ -p_385 ∨ -b^{7, 56}_0 c in DIMACS: -9872 9873 -9874 -385 -9875 0 -9872 9873 -9874 -385 -9876 0 -9872 9873 -9874 -385 -9877 0 c 0+1 --> 1 c (-b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ -b^{7, 55}_0 ∧ p_385) -> (-b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ b^{7, 56}_0) c in CNF: c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ -p_385 ∨ -b^{7, 56}_2 c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ -p_385 ∨ -b^{7, 56}_1 c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ -p_385 ∨ b^{7, 56}_0 c in DIMACS: 9872 9873 9874 -385 -9875 0 9872 9873 9874 -385 -9876 0 9872 9873 9874 -385 9877 0 c 1+1 --> 2 c (-b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ b^{7, 55}_0 ∧ p_385) -> (-b^{7, 56}_2 ∧ b^{7, 56}_1 ∧ -b^{7, 56}_0) c in CNF: c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ -p_385 ∨ -b^{7, 56}_2 c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ -p_385 ∨ b^{7, 56}_1 c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ -p_385 ∨ -b^{7, 56}_0 c in DIMACS: 9872 9873 -9874 -385 -9875 0 9872 9873 -9874 -385 9876 0 9872 9873 -9874 -385 -9877 0 c 2+1 --> break c (-b^{7, 55}_2 ∧ b^{7, 55}_1 ∧ -b^{7, 55}_0 ∧ p_385) -> break c in CNF: c b^{7, 55}_2 ∨ -b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ -p_385 ∨ break c in DIMACS: 9872 -9873 9874 -385 1162 0 c 2-1 --> 1 c (-b^{7, 55}_2 ∧ b^{7, 55}_1 ∧ -b^{7, 55}_0 ∧ -p_385) -> (-b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ b^{7, 56}_0) c in CNF: c b^{7, 55}_2 ∨ -b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ p_385 ∨ -b^{7, 56}_2 c b^{7, 55}_2 ∨ -b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ p_385 ∨ -b^{7, 56}_1 c b^{7, 55}_2 ∨ -b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ p_385 ∨ b^{7, 56}_0 c in DIMACS: 9872 -9873 9874 385 -9875 0 9872 -9873 9874 385 -9876 0 9872 -9873 9874 385 9877 0 c 1-1 --> 0 c (-b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ b^{7, 55}_0 ∧ -p_385) -> (-b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ -b^{7, 56}_0) c in CNF: c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ p_385 ∨ -b^{7, 56}_2 c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ p_385 ∨ -b^{7, 56}_1 c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ p_385 ∨ -b^{7, 56}_0 c in DIMACS: 9872 9873 -9874 385 -9875 0 9872 9873 -9874 385 -9876 0 9872 9873 -9874 385 -9877 0 c 0-1 --> -1 c (-b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ -b^{7, 55}_0 ∧ -p_385) -> ( b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ b^{7, 56}_0) c in CNF: c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ p_385 ∨ b^{7, 56}_2 c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ p_385 ∨ -b^{7, 56}_1 c b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ p_385 ∨ b^{7, 56}_0 c in DIMACS: 9872 9873 9874 385 9875 0 9872 9873 9874 385 -9876 0 9872 9873 9874 385 9877 0 c -1-1 --> -2 c ( b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ b^{7, 55}_0 ∧ -p_385) -> ( b^{7, 56}_2 ∧ b^{7, 56}_1 ∧ -b^{7, 56}_0) c in CNF: c -b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ p_385 ∨ b^{7, 56}_2 c -b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ p_385 ∨ b^{7, 56}_1 c -b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ p_385 ∨ -b^{7, 56}_0 c in DIMACS: -9872 9873 -9874 385 9875 0 -9872 9873 -9874 385 9876 0 -9872 9873 -9874 385 -9877 0 c -2-1 --> break c ( b^{7, 55}_2 ∧ b^{7, 55}_1 ∧ -b^{7, 55}_0 ∧ -p_385) -> break c in CNF: c -b^{7, 55}_2 ∨ -b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ p_385 ∨ break c in DIMACS: -9872 -9873 9874 385 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 55}_2 ∧ -b^{7, 55}_1 ∧ -b^{7, 55}_0 ∧ true) c in CNF: c -b^{7, 55}_2 ∨ b^{7, 55}_1 ∨ b^{7, 55}_0 ∨ false c in DIMACS: -9872 9873 9874 0 c 3 does not represent an automaton state. c -(-b^{7, 55}_2 ∧ b^{7, 55}_1 ∧ b^{7, 55}_0 ∧ true) c in CNF: c b^{7, 55}_2 ∨ -b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ false c in DIMACS: 9872 -9873 -9874 0 c -3 does not represent an automaton state. c -( b^{7, 55}_2 ∧ b^{7, 55}_1 ∧ b^{7, 55}_0 ∧ true) c in CNF: c -b^{7, 55}_2 ∨ -b^{7, 55}_1 ∨ -b^{7, 55}_0 ∨ false c in DIMACS: -9872 -9873 -9874 0 c i = 56 c -2+1 --> -1 c ( b^{7, 56}_2 ∧ b^{7, 56}_1 ∧ -b^{7, 56}_0 ∧ p_392) -> ( b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ b^{7, 57}_0) c in CNF: c -b^{7, 56}_2 ∨ -b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ -p_392 ∨ b^{7, 57}_2 c -b^{7, 56}_2 ∨ -b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ -p_392 ∨ -b^{7, 57}_1 c -b^{7, 56}_2 ∨ -b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ -p_392 ∨ b^{7, 57}_0 c in DIMACS: -9875 -9876 9877 -392 9878 0 -9875 -9876 9877 -392 -9879 0 -9875 -9876 9877 -392 9880 0 c -1+1 --> 0 c ( b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ b^{7, 56}_0 ∧ p_392) -> (-b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ -b^{7, 57}_0) c in CNF: c -b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ -p_392 ∨ -b^{7, 57}_2 c -b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ -p_392 ∨ -b^{7, 57}_1 c -b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ -p_392 ∨ -b^{7, 57}_0 c in DIMACS: -9875 9876 -9877 -392 -9878 0 -9875 9876 -9877 -392 -9879 0 -9875 9876 -9877 -392 -9880 0 c 0+1 --> 1 c (-b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ -b^{7, 56}_0 ∧ p_392) -> (-b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ b^{7, 57}_0) c in CNF: c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ -p_392 ∨ -b^{7, 57}_2 c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ -p_392 ∨ -b^{7, 57}_1 c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ -p_392 ∨ b^{7, 57}_0 c in DIMACS: 9875 9876 9877 -392 -9878 0 9875 9876 9877 -392 -9879 0 9875 9876 9877 -392 9880 0 c 1+1 --> 2 c (-b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ b^{7, 56}_0 ∧ p_392) -> (-b^{7, 57}_2 ∧ b^{7, 57}_1 ∧ -b^{7, 57}_0) c in CNF: c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ -p_392 ∨ -b^{7, 57}_2 c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ -p_392 ∨ b^{7, 57}_1 c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ -p_392 ∨ -b^{7, 57}_0 c in DIMACS: 9875 9876 -9877 -392 -9878 0 9875 9876 -9877 -392 9879 0 9875 9876 -9877 -392 -9880 0 c 2+1 --> break c (-b^{7, 56}_2 ∧ b^{7, 56}_1 ∧ -b^{7, 56}_0 ∧ p_392) -> break c in CNF: c b^{7, 56}_2 ∨ -b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ -p_392 ∨ break c in DIMACS: 9875 -9876 9877 -392 1162 0 c 2-1 --> 1 c (-b^{7, 56}_2 ∧ b^{7, 56}_1 ∧ -b^{7, 56}_0 ∧ -p_392) -> (-b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ b^{7, 57}_0) c in CNF: c b^{7, 56}_2 ∨ -b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ p_392 ∨ -b^{7, 57}_2 c b^{7, 56}_2 ∨ -b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ p_392 ∨ -b^{7, 57}_1 c b^{7, 56}_2 ∨ -b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ p_392 ∨ b^{7, 57}_0 c in DIMACS: 9875 -9876 9877 392 -9878 0 9875 -9876 9877 392 -9879 0 9875 -9876 9877 392 9880 0 c 1-1 --> 0 c (-b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ b^{7, 56}_0 ∧ -p_392) -> (-b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ -b^{7, 57}_0) c in CNF: c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ p_392 ∨ -b^{7, 57}_2 c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ p_392 ∨ -b^{7, 57}_1 c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ p_392 ∨ -b^{7, 57}_0 c in DIMACS: 9875 9876 -9877 392 -9878 0 9875 9876 -9877 392 -9879 0 9875 9876 -9877 392 -9880 0 c 0-1 --> -1 c (-b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ -b^{7, 56}_0 ∧ -p_392) -> ( b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ b^{7, 57}_0) c in CNF: c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ p_392 ∨ b^{7, 57}_2 c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ p_392 ∨ -b^{7, 57}_1 c b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ p_392 ∨ b^{7, 57}_0 c in DIMACS: 9875 9876 9877 392 9878 0 9875 9876 9877 392 -9879 0 9875 9876 9877 392 9880 0 c -1-1 --> -2 c ( b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ b^{7, 56}_0 ∧ -p_392) -> ( b^{7, 57}_2 ∧ b^{7, 57}_1 ∧ -b^{7, 57}_0) c in CNF: c -b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ p_392 ∨ b^{7, 57}_2 c -b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ p_392 ∨ b^{7, 57}_1 c -b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ p_392 ∨ -b^{7, 57}_0 c in DIMACS: -9875 9876 -9877 392 9878 0 -9875 9876 -9877 392 9879 0 -9875 9876 -9877 392 -9880 0 c -2-1 --> break c ( b^{7, 56}_2 ∧ b^{7, 56}_1 ∧ -b^{7, 56}_0 ∧ -p_392) -> break c in CNF: c -b^{7, 56}_2 ∨ -b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ p_392 ∨ break c in DIMACS: -9875 -9876 9877 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 56}_2 ∧ -b^{7, 56}_1 ∧ -b^{7, 56}_0 ∧ true) c in CNF: c -b^{7, 56}_2 ∨ b^{7, 56}_1 ∨ b^{7, 56}_0 ∨ false c in DIMACS: -9875 9876 9877 0 c 3 does not represent an automaton state. c -(-b^{7, 56}_2 ∧ b^{7, 56}_1 ∧ b^{7, 56}_0 ∧ true) c in CNF: c b^{7, 56}_2 ∨ -b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ false c in DIMACS: 9875 -9876 -9877 0 c -3 does not represent an automaton state. c -( b^{7, 56}_2 ∧ b^{7, 56}_1 ∧ b^{7, 56}_0 ∧ true) c in CNF: c -b^{7, 56}_2 ∨ -b^{7, 56}_1 ∨ -b^{7, 56}_0 ∨ false c in DIMACS: -9875 -9876 -9877 0 c i = 57 c -2+1 --> -1 c ( b^{7, 57}_2 ∧ b^{7, 57}_1 ∧ -b^{7, 57}_0 ∧ p_399) -> ( b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ b^{7, 58}_0) c in CNF: c -b^{7, 57}_2 ∨ -b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ -p_399 ∨ b^{7, 58}_2 c -b^{7, 57}_2 ∨ -b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ -p_399 ∨ -b^{7, 58}_1 c -b^{7, 57}_2 ∨ -b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ -p_399 ∨ b^{7, 58}_0 c in DIMACS: -9878 -9879 9880 -399 9881 0 -9878 -9879 9880 -399 -9882 0 -9878 -9879 9880 -399 9883 0 c -1+1 --> 0 c ( b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ b^{7, 57}_0 ∧ p_399) -> (-b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ -b^{7, 58}_0) c in CNF: c -b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ -p_399 ∨ -b^{7, 58}_2 c -b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ -p_399 ∨ -b^{7, 58}_1 c -b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ -p_399 ∨ -b^{7, 58}_0 c in DIMACS: -9878 9879 -9880 -399 -9881 0 -9878 9879 -9880 -399 -9882 0 -9878 9879 -9880 -399 -9883 0 c 0+1 --> 1 c (-b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ -b^{7, 57}_0 ∧ p_399) -> (-b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ b^{7, 58}_0) c in CNF: c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ -p_399 ∨ -b^{7, 58}_2 c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ -p_399 ∨ -b^{7, 58}_1 c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ -p_399 ∨ b^{7, 58}_0 c in DIMACS: 9878 9879 9880 -399 -9881 0 9878 9879 9880 -399 -9882 0 9878 9879 9880 -399 9883 0 c 1+1 --> 2 c (-b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ b^{7, 57}_0 ∧ p_399) -> (-b^{7, 58}_2 ∧ b^{7, 58}_1 ∧ -b^{7, 58}_0) c in CNF: c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ -p_399 ∨ -b^{7, 58}_2 c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ -p_399 ∨ b^{7, 58}_1 c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ -p_399 ∨ -b^{7, 58}_0 c in DIMACS: 9878 9879 -9880 -399 -9881 0 9878 9879 -9880 -399 9882 0 9878 9879 -9880 -399 -9883 0 c 2+1 --> break c (-b^{7, 57}_2 ∧ b^{7, 57}_1 ∧ -b^{7, 57}_0 ∧ p_399) -> break c in CNF: c b^{7, 57}_2 ∨ -b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ -p_399 ∨ break c in DIMACS: 9878 -9879 9880 -399 1162 0 c 2-1 --> 1 c (-b^{7, 57}_2 ∧ b^{7, 57}_1 ∧ -b^{7, 57}_0 ∧ -p_399) -> (-b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ b^{7, 58}_0) c in CNF: c b^{7, 57}_2 ∨ -b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ p_399 ∨ -b^{7, 58}_2 c b^{7, 57}_2 ∨ -b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ p_399 ∨ -b^{7, 58}_1 c b^{7, 57}_2 ∨ -b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ p_399 ∨ b^{7, 58}_0 c in DIMACS: 9878 -9879 9880 399 -9881 0 9878 -9879 9880 399 -9882 0 9878 -9879 9880 399 9883 0 c 1-1 --> 0 c (-b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ b^{7, 57}_0 ∧ -p_399) -> (-b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ -b^{7, 58}_0) c in CNF: c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ p_399 ∨ -b^{7, 58}_2 c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ p_399 ∨ -b^{7, 58}_1 c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ p_399 ∨ -b^{7, 58}_0 c in DIMACS: 9878 9879 -9880 399 -9881 0 9878 9879 -9880 399 -9882 0 9878 9879 -9880 399 -9883 0 c 0-1 --> -1 c (-b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ -b^{7, 57}_0 ∧ -p_399) -> ( b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ b^{7, 58}_0) c in CNF: c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ p_399 ∨ b^{7, 58}_2 c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ p_399 ∨ -b^{7, 58}_1 c b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ p_399 ∨ b^{7, 58}_0 c in DIMACS: 9878 9879 9880 399 9881 0 9878 9879 9880 399 -9882 0 9878 9879 9880 399 9883 0 c -1-1 --> -2 c ( b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ b^{7, 57}_0 ∧ -p_399) -> ( b^{7, 58}_2 ∧ b^{7, 58}_1 ∧ -b^{7, 58}_0) c in CNF: c -b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ p_399 ∨ b^{7, 58}_2 c -b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ p_399 ∨ b^{7, 58}_1 c -b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ p_399 ∨ -b^{7, 58}_0 c in DIMACS: -9878 9879 -9880 399 9881 0 -9878 9879 -9880 399 9882 0 -9878 9879 -9880 399 -9883 0 c -2-1 --> break c ( b^{7, 57}_2 ∧ b^{7, 57}_1 ∧ -b^{7, 57}_0 ∧ -p_399) -> break c in CNF: c -b^{7, 57}_2 ∨ -b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ p_399 ∨ break c in DIMACS: -9878 -9879 9880 399 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 57}_2 ∧ -b^{7, 57}_1 ∧ -b^{7, 57}_0 ∧ true) c in CNF: c -b^{7, 57}_2 ∨ b^{7, 57}_1 ∨ b^{7, 57}_0 ∨ false c in DIMACS: -9878 9879 9880 0 c 3 does not represent an automaton state. c -(-b^{7, 57}_2 ∧ b^{7, 57}_1 ∧ b^{7, 57}_0 ∧ true) c in CNF: c b^{7, 57}_2 ∨ -b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ false c in DIMACS: 9878 -9879 -9880 0 c -3 does not represent an automaton state. c -( b^{7, 57}_2 ∧ b^{7, 57}_1 ∧ b^{7, 57}_0 ∧ true) c in CNF: c -b^{7, 57}_2 ∨ -b^{7, 57}_1 ∨ -b^{7, 57}_0 ∨ false c in DIMACS: -9878 -9879 -9880 0 c i = 58 c -2+1 --> -1 c ( b^{7, 58}_2 ∧ b^{7, 58}_1 ∧ -b^{7, 58}_0 ∧ p_406) -> ( b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ b^{7, 59}_0) c in CNF: c -b^{7, 58}_2 ∨ -b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ -p_406 ∨ b^{7, 59}_2 c -b^{7, 58}_2 ∨ -b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ -p_406 ∨ -b^{7, 59}_1 c -b^{7, 58}_2 ∨ -b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ -p_406 ∨ b^{7, 59}_0 c in DIMACS: -9881 -9882 9883 -406 9884 0 -9881 -9882 9883 -406 -9885 0 -9881 -9882 9883 -406 9886 0 c -1+1 --> 0 c ( b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ b^{7, 58}_0 ∧ p_406) -> (-b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ -b^{7, 59}_0) c in CNF: c -b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ -p_406 ∨ -b^{7, 59}_2 c -b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ -p_406 ∨ -b^{7, 59}_1 c -b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ -p_406 ∨ -b^{7, 59}_0 c in DIMACS: -9881 9882 -9883 -406 -9884 0 -9881 9882 -9883 -406 -9885 0 -9881 9882 -9883 -406 -9886 0 c 0+1 --> 1 c (-b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ -b^{7, 58}_0 ∧ p_406) -> (-b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ b^{7, 59}_0) c in CNF: c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ -p_406 ∨ -b^{7, 59}_2 c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ -p_406 ∨ -b^{7, 59}_1 c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ -p_406 ∨ b^{7, 59}_0 c in DIMACS: 9881 9882 9883 -406 -9884 0 9881 9882 9883 -406 -9885 0 9881 9882 9883 -406 9886 0 c 1+1 --> 2 c (-b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ b^{7, 58}_0 ∧ p_406) -> (-b^{7, 59}_2 ∧ b^{7, 59}_1 ∧ -b^{7, 59}_0) c in CNF: c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ -p_406 ∨ -b^{7, 59}_2 c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ -p_406 ∨ b^{7, 59}_1 c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ -p_406 ∨ -b^{7, 59}_0 c in DIMACS: 9881 9882 -9883 -406 -9884 0 9881 9882 -9883 -406 9885 0 9881 9882 -9883 -406 -9886 0 c 2+1 --> break c (-b^{7, 58}_2 ∧ b^{7, 58}_1 ∧ -b^{7, 58}_0 ∧ p_406) -> break c in CNF: c b^{7, 58}_2 ∨ -b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ -p_406 ∨ break c in DIMACS: 9881 -9882 9883 -406 1162 0 c 2-1 --> 1 c (-b^{7, 58}_2 ∧ b^{7, 58}_1 ∧ -b^{7, 58}_0 ∧ -p_406) -> (-b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ b^{7, 59}_0) c in CNF: c b^{7, 58}_2 ∨ -b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ p_406 ∨ -b^{7, 59}_2 c b^{7, 58}_2 ∨ -b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ p_406 ∨ -b^{7, 59}_1 c b^{7, 58}_2 ∨ -b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ p_406 ∨ b^{7, 59}_0 c in DIMACS: 9881 -9882 9883 406 -9884 0 9881 -9882 9883 406 -9885 0 9881 -9882 9883 406 9886 0 c 1-1 --> 0 c (-b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ b^{7, 58}_0 ∧ -p_406) -> (-b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ -b^{7, 59}_0) c in CNF: c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ p_406 ∨ -b^{7, 59}_2 c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ p_406 ∨ -b^{7, 59}_1 c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ p_406 ∨ -b^{7, 59}_0 c in DIMACS: 9881 9882 -9883 406 -9884 0 9881 9882 -9883 406 -9885 0 9881 9882 -9883 406 -9886 0 c 0-1 --> -1 c (-b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ -b^{7, 58}_0 ∧ -p_406) -> ( b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ b^{7, 59}_0) c in CNF: c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ p_406 ∨ b^{7, 59}_2 c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ p_406 ∨ -b^{7, 59}_1 c b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ p_406 ∨ b^{7, 59}_0 c in DIMACS: 9881 9882 9883 406 9884 0 9881 9882 9883 406 -9885 0 9881 9882 9883 406 9886 0 c -1-1 --> -2 c ( b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ b^{7, 58}_0 ∧ -p_406) -> ( b^{7, 59}_2 ∧ b^{7, 59}_1 ∧ -b^{7, 59}_0) c in CNF: c -b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ p_406 ∨ b^{7, 59}_2 c -b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ p_406 ∨ b^{7, 59}_1 c -b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ p_406 ∨ -b^{7, 59}_0 c in DIMACS: -9881 9882 -9883 406 9884 0 -9881 9882 -9883 406 9885 0 -9881 9882 -9883 406 -9886 0 c -2-1 --> break c ( b^{7, 58}_2 ∧ b^{7, 58}_1 ∧ -b^{7, 58}_0 ∧ -p_406) -> break c in CNF: c -b^{7, 58}_2 ∨ -b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ p_406 ∨ break c in DIMACS: -9881 -9882 9883 406 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 58}_2 ∧ -b^{7, 58}_1 ∧ -b^{7, 58}_0 ∧ true) c in CNF: c -b^{7, 58}_2 ∨ b^{7, 58}_1 ∨ b^{7, 58}_0 ∨ false c in DIMACS: -9881 9882 9883 0 c 3 does not represent an automaton state. c -(-b^{7, 58}_2 ∧ b^{7, 58}_1 ∧ b^{7, 58}_0 ∧ true) c in CNF: c b^{7, 58}_2 ∨ -b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ false c in DIMACS: 9881 -9882 -9883 0 c -3 does not represent an automaton state. c -( b^{7, 58}_2 ∧ b^{7, 58}_1 ∧ b^{7, 58}_0 ∧ true) c in CNF: c -b^{7, 58}_2 ∨ -b^{7, 58}_1 ∨ -b^{7, 58}_0 ∨ false c in DIMACS: -9881 -9882 -9883 0 c i = 59 c -2+1 --> -1 c ( b^{7, 59}_2 ∧ b^{7, 59}_1 ∧ -b^{7, 59}_0 ∧ p_413) -> ( b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ b^{7, 60}_0) c in CNF: c -b^{7, 59}_2 ∨ -b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ -p_413 ∨ b^{7, 60}_2 c -b^{7, 59}_2 ∨ -b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ -p_413 ∨ -b^{7, 60}_1 c -b^{7, 59}_2 ∨ -b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ -p_413 ∨ b^{7, 60}_0 c in DIMACS: -9884 -9885 9886 -413 9887 0 -9884 -9885 9886 -413 -9888 0 -9884 -9885 9886 -413 9889 0 c -1+1 --> 0 c ( b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ b^{7, 59}_0 ∧ p_413) -> (-b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ -b^{7, 60}_0) c in CNF: c -b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ -p_413 ∨ -b^{7, 60}_2 c -b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ -p_413 ∨ -b^{7, 60}_1 c -b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ -p_413 ∨ -b^{7, 60}_0 c in DIMACS: -9884 9885 -9886 -413 -9887 0 -9884 9885 -9886 -413 -9888 0 -9884 9885 -9886 -413 -9889 0 c 0+1 --> 1 c (-b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ -b^{7, 59}_0 ∧ p_413) -> (-b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ b^{7, 60}_0) c in CNF: c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ -p_413 ∨ -b^{7, 60}_2 c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ -p_413 ∨ -b^{7, 60}_1 c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ -p_413 ∨ b^{7, 60}_0 c in DIMACS: 9884 9885 9886 -413 -9887 0 9884 9885 9886 -413 -9888 0 9884 9885 9886 -413 9889 0 c 1+1 --> 2 c (-b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ b^{7, 59}_0 ∧ p_413) -> (-b^{7, 60}_2 ∧ b^{7, 60}_1 ∧ -b^{7, 60}_0) c in CNF: c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ -p_413 ∨ -b^{7, 60}_2 c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ -p_413 ∨ b^{7, 60}_1 c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ -p_413 ∨ -b^{7, 60}_0 c in DIMACS: 9884 9885 -9886 -413 -9887 0 9884 9885 -9886 -413 9888 0 9884 9885 -9886 -413 -9889 0 c 2+1 --> break c (-b^{7, 59}_2 ∧ b^{7, 59}_1 ∧ -b^{7, 59}_0 ∧ p_413) -> break c in CNF: c b^{7, 59}_2 ∨ -b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ -p_413 ∨ break c in DIMACS: 9884 -9885 9886 -413 1162 0 c 2-1 --> 1 c (-b^{7, 59}_2 ∧ b^{7, 59}_1 ∧ -b^{7, 59}_0 ∧ -p_413) -> (-b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ b^{7, 60}_0) c in CNF: c b^{7, 59}_2 ∨ -b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ p_413 ∨ -b^{7, 60}_2 c b^{7, 59}_2 ∨ -b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ p_413 ∨ -b^{7, 60}_1 c b^{7, 59}_2 ∨ -b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ p_413 ∨ b^{7, 60}_0 c in DIMACS: 9884 -9885 9886 413 -9887 0 9884 -9885 9886 413 -9888 0 9884 -9885 9886 413 9889 0 c 1-1 --> 0 c (-b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ b^{7, 59}_0 ∧ -p_413) -> (-b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ -b^{7, 60}_0) c in CNF: c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ p_413 ∨ -b^{7, 60}_2 c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ p_413 ∨ -b^{7, 60}_1 c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ p_413 ∨ -b^{7, 60}_0 c in DIMACS: 9884 9885 -9886 413 -9887 0 9884 9885 -9886 413 -9888 0 9884 9885 -9886 413 -9889 0 c 0-1 --> -1 c (-b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ -b^{7, 59}_0 ∧ -p_413) -> ( b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ b^{7, 60}_0) c in CNF: c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ p_413 ∨ b^{7, 60}_2 c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ p_413 ∨ -b^{7, 60}_1 c b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ p_413 ∨ b^{7, 60}_0 c in DIMACS: 9884 9885 9886 413 9887 0 9884 9885 9886 413 -9888 0 9884 9885 9886 413 9889 0 c -1-1 --> -2 c ( b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ b^{7, 59}_0 ∧ -p_413) -> ( b^{7, 60}_2 ∧ b^{7, 60}_1 ∧ -b^{7, 60}_0) c in CNF: c -b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ p_413 ∨ b^{7, 60}_2 c -b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ p_413 ∨ b^{7, 60}_1 c -b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ p_413 ∨ -b^{7, 60}_0 c in DIMACS: -9884 9885 -9886 413 9887 0 -9884 9885 -9886 413 9888 0 -9884 9885 -9886 413 -9889 0 c -2-1 --> break c ( b^{7, 59}_2 ∧ b^{7, 59}_1 ∧ -b^{7, 59}_0 ∧ -p_413) -> break c in CNF: c -b^{7, 59}_2 ∨ -b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ p_413 ∨ break c in DIMACS: -9884 -9885 9886 413 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 59}_2 ∧ -b^{7, 59}_1 ∧ -b^{7, 59}_0 ∧ true) c in CNF: c -b^{7, 59}_2 ∨ b^{7, 59}_1 ∨ b^{7, 59}_0 ∨ false c in DIMACS: -9884 9885 9886 0 c 3 does not represent an automaton state. c -(-b^{7, 59}_2 ∧ b^{7, 59}_1 ∧ b^{7, 59}_0 ∧ true) c in CNF: c b^{7, 59}_2 ∨ -b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ false c in DIMACS: 9884 -9885 -9886 0 c -3 does not represent an automaton state. c -( b^{7, 59}_2 ∧ b^{7, 59}_1 ∧ b^{7, 59}_0 ∧ true) c in CNF: c -b^{7, 59}_2 ∨ -b^{7, 59}_1 ∨ -b^{7, 59}_0 ∨ false c in DIMACS: -9884 -9885 -9886 0 c i = 60 c -2+1 --> -1 c ( b^{7, 60}_2 ∧ b^{7, 60}_1 ∧ -b^{7, 60}_0 ∧ p_420) -> ( b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ b^{7, 61}_0) c in CNF: c -b^{7, 60}_2 ∨ -b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ -p_420 ∨ b^{7, 61}_2 c -b^{7, 60}_2 ∨ -b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ -p_420 ∨ -b^{7, 61}_1 c -b^{7, 60}_2 ∨ -b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ -p_420 ∨ b^{7, 61}_0 c in DIMACS: -9887 -9888 9889 -420 9890 0 -9887 -9888 9889 -420 -9891 0 -9887 -9888 9889 -420 9892 0 c -1+1 --> 0 c ( b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ b^{7, 60}_0 ∧ p_420) -> (-b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ -b^{7, 61}_0) c in CNF: c -b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ -p_420 ∨ -b^{7, 61}_2 c -b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ -p_420 ∨ -b^{7, 61}_1 c -b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ -p_420 ∨ -b^{7, 61}_0 c in DIMACS: -9887 9888 -9889 -420 -9890 0 -9887 9888 -9889 -420 -9891 0 -9887 9888 -9889 -420 -9892 0 c 0+1 --> 1 c (-b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ -b^{7, 60}_0 ∧ p_420) -> (-b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ b^{7, 61}_0) c in CNF: c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ -p_420 ∨ -b^{7, 61}_2 c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ -p_420 ∨ -b^{7, 61}_1 c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ -p_420 ∨ b^{7, 61}_0 c in DIMACS: 9887 9888 9889 -420 -9890 0 9887 9888 9889 -420 -9891 0 9887 9888 9889 -420 9892 0 c 1+1 --> 2 c (-b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ b^{7, 60}_0 ∧ p_420) -> (-b^{7, 61}_2 ∧ b^{7, 61}_1 ∧ -b^{7, 61}_0) c in CNF: c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ -p_420 ∨ -b^{7, 61}_2 c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ -p_420 ∨ b^{7, 61}_1 c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ -p_420 ∨ -b^{7, 61}_0 c in DIMACS: 9887 9888 -9889 -420 -9890 0 9887 9888 -9889 -420 9891 0 9887 9888 -9889 -420 -9892 0 c 2+1 --> break c (-b^{7, 60}_2 ∧ b^{7, 60}_1 ∧ -b^{7, 60}_0 ∧ p_420) -> break c in CNF: c b^{7, 60}_2 ∨ -b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ -p_420 ∨ break c in DIMACS: 9887 -9888 9889 -420 1162 0 c 2-1 --> 1 c (-b^{7, 60}_2 ∧ b^{7, 60}_1 ∧ -b^{7, 60}_0 ∧ -p_420) -> (-b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ b^{7, 61}_0) c in CNF: c b^{7, 60}_2 ∨ -b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ p_420 ∨ -b^{7, 61}_2 c b^{7, 60}_2 ∨ -b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ p_420 ∨ -b^{7, 61}_1 c b^{7, 60}_2 ∨ -b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ p_420 ∨ b^{7, 61}_0 c in DIMACS: 9887 -9888 9889 420 -9890 0 9887 -9888 9889 420 -9891 0 9887 -9888 9889 420 9892 0 c 1-1 --> 0 c (-b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ b^{7, 60}_0 ∧ -p_420) -> (-b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ -b^{7, 61}_0) c in CNF: c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ p_420 ∨ -b^{7, 61}_2 c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ p_420 ∨ -b^{7, 61}_1 c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ p_420 ∨ -b^{7, 61}_0 c in DIMACS: 9887 9888 -9889 420 -9890 0 9887 9888 -9889 420 -9891 0 9887 9888 -9889 420 -9892 0 c 0-1 --> -1 c (-b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ -b^{7, 60}_0 ∧ -p_420) -> ( b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ b^{7, 61}_0) c in CNF: c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ p_420 ∨ b^{7, 61}_2 c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ p_420 ∨ -b^{7, 61}_1 c b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ p_420 ∨ b^{7, 61}_0 c in DIMACS: 9887 9888 9889 420 9890 0 9887 9888 9889 420 -9891 0 9887 9888 9889 420 9892 0 c -1-1 --> -2 c ( b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ b^{7, 60}_0 ∧ -p_420) -> ( b^{7, 61}_2 ∧ b^{7, 61}_1 ∧ -b^{7, 61}_0) c in CNF: c -b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ p_420 ∨ b^{7, 61}_2 c -b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ p_420 ∨ b^{7, 61}_1 c -b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ p_420 ∨ -b^{7, 61}_0 c in DIMACS: -9887 9888 -9889 420 9890 0 -9887 9888 -9889 420 9891 0 -9887 9888 -9889 420 -9892 0 c -2-1 --> break c ( b^{7, 60}_2 ∧ b^{7, 60}_1 ∧ -b^{7, 60}_0 ∧ -p_420) -> break c in CNF: c -b^{7, 60}_2 ∨ -b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ p_420 ∨ break c in DIMACS: -9887 -9888 9889 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 60}_2 ∧ -b^{7, 60}_1 ∧ -b^{7, 60}_0 ∧ true) c in CNF: c -b^{7, 60}_2 ∨ b^{7, 60}_1 ∨ b^{7, 60}_0 ∨ false c in DIMACS: -9887 9888 9889 0 c 3 does not represent an automaton state. c -(-b^{7, 60}_2 ∧ b^{7, 60}_1 ∧ b^{7, 60}_0 ∧ true) c in CNF: c b^{7, 60}_2 ∨ -b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ false c in DIMACS: 9887 -9888 -9889 0 c -3 does not represent an automaton state. c -( b^{7, 60}_2 ∧ b^{7, 60}_1 ∧ b^{7, 60}_0 ∧ true) c in CNF: c -b^{7, 60}_2 ∨ -b^{7, 60}_1 ∨ -b^{7, 60}_0 ∨ false c in DIMACS: -9887 -9888 -9889 0 c i = 61 c -2+1 --> -1 c ( b^{7, 61}_2 ∧ b^{7, 61}_1 ∧ -b^{7, 61}_0 ∧ p_427) -> ( b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ b^{7, 62}_0) c in CNF: c -b^{7, 61}_2 ∨ -b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ -p_427 ∨ b^{7, 62}_2 c -b^{7, 61}_2 ∨ -b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ -p_427 ∨ -b^{7, 62}_1 c -b^{7, 61}_2 ∨ -b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ -p_427 ∨ b^{7, 62}_0 c in DIMACS: -9890 -9891 9892 -427 9893 0 -9890 -9891 9892 -427 -9894 0 -9890 -9891 9892 -427 9895 0 c -1+1 --> 0 c ( b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ b^{7, 61}_0 ∧ p_427) -> (-b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ -b^{7, 62}_0) c in CNF: c -b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ -p_427 ∨ -b^{7, 62}_2 c -b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ -p_427 ∨ -b^{7, 62}_1 c -b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ -p_427 ∨ -b^{7, 62}_0 c in DIMACS: -9890 9891 -9892 -427 -9893 0 -9890 9891 -9892 -427 -9894 0 -9890 9891 -9892 -427 -9895 0 c 0+1 --> 1 c (-b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ -b^{7, 61}_0 ∧ p_427) -> (-b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ b^{7, 62}_0) c in CNF: c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ -p_427 ∨ -b^{7, 62}_2 c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ -p_427 ∨ -b^{7, 62}_1 c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ -p_427 ∨ b^{7, 62}_0 c in DIMACS: 9890 9891 9892 -427 -9893 0 9890 9891 9892 -427 -9894 0 9890 9891 9892 -427 9895 0 c 1+1 --> 2 c (-b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ b^{7, 61}_0 ∧ p_427) -> (-b^{7, 62}_2 ∧ b^{7, 62}_1 ∧ -b^{7, 62}_0) c in CNF: c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ -p_427 ∨ -b^{7, 62}_2 c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ -p_427 ∨ b^{7, 62}_1 c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ -p_427 ∨ -b^{7, 62}_0 c in DIMACS: 9890 9891 -9892 -427 -9893 0 9890 9891 -9892 -427 9894 0 9890 9891 -9892 -427 -9895 0 c 2+1 --> break c (-b^{7, 61}_2 ∧ b^{7, 61}_1 ∧ -b^{7, 61}_0 ∧ p_427) -> break c in CNF: c b^{7, 61}_2 ∨ -b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ -p_427 ∨ break c in DIMACS: 9890 -9891 9892 -427 1162 0 c 2-1 --> 1 c (-b^{7, 61}_2 ∧ b^{7, 61}_1 ∧ -b^{7, 61}_0 ∧ -p_427) -> (-b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ b^{7, 62}_0) c in CNF: c b^{7, 61}_2 ∨ -b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ p_427 ∨ -b^{7, 62}_2 c b^{7, 61}_2 ∨ -b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ p_427 ∨ -b^{7, 62}_1 c b^{7, 61}_2 ∨ -b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ p_427 ∨ b^{7, 62}_0 c in DIMACS: 9890 -9891 9892 427 -9893 0 9890 -9891 9892 427 -9894 0 9890 -9891 9892 427 9895 0 c 1-1 --> 0 c (-b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ b^{7, 61}_0 ∧ -p_427) -> (-b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ -b^{7, 62}_0) c in CNF: c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ p_427 ∨ -b^{7, 62}_2 c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ p_427 ∨ -b^{7, 62}_1 c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ p_427 ∨ -b^{7, 62}_0 c in DIMACS: 9890 9891 -9892 427 -9893 0 9890 9891 -9892 427 -9894 0 9890 9891 -9892 427 -9895 0 c 0-1 --> -1 c (-b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ -b^{7, 61}_0 ∧ -p_427) -> ( b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ b^{7, 62}_0) c in CNF: c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ p_427 ∨ b^{7, 62}_2 c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ p_427 ∨ -b^{7, 62}_1 c b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ p_427 ∨ b^{7, 62}_0 c in DIMACS: 9890 9891 9892 427 9893 0 9890 9891 9892 427 -9894 0 9890 9891 9892 427 9895 0 c -1-1 --> -2 c ( b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ b^{7, 61}_0 ∧ -p_427) -> ( b^{7, 62}_2 ∧ b^{7, 62}_1 ∧ -b^{7, 62}_0) c in CNF: c -b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ p_427 ∨ b^{7, 62}_2 c -b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ p_427 ∨ b^{7, 62}_1 c -b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ p_427 ∨ -b^{7, 62}_0 c in DIMACS: -9890 9891 -9892 427 9893 0 -9890 9891 -9892 427 9894 0 -9890 9891 -9892 427 -9895 0 c -2-1 --> break c ( b^{7, 61}_2 ∧ b^{7, 61}_1 ∧ -b^{7, 61}_0 ∧ -p_427) -> break c in CNF: c -b^{7, 61}_2 ∨ -b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ p_427 ∨ break c in DIMACS: -9890 -9891 9892 427 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 61}_2 ∧ -b^{7, 61}_1 ∧ -b^{7, 61}_0 ∧ true) c in CNF: c -b^{7, 61}_2 ∨ b^{7, 61}_1 ∨ b^{7, 61}_0 ∨ false c in DIMACS: -9890 9891 9892 0 c 3 does not represent an automaton state. c -(-b^{7, 61}_2 ∧ b^{7, 61}_1 ∧ b^{7, 61}_0 ∧ true) c in CNF: c b^{7, 61}_2 ∨ -b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ false c in DIMACS: 9890 -9891 -9892 0 c -3 does not represent an automaton state. c -( b^{7, 61}_2 ∧ b^{7, 61}_1 ∧ b^{7, 61}_0 ∧ true) c in CNF: c -b^{7, 61}_2 ∨ -b^{7, 61}_1 ∨ -b^{7, 61}_0 ∨ false c in DIMACS: -9890 -9891 -9892 0 c i = 62 c -2+1 --> -1 c ( b^{7, 62}_2 ∧ b^{7, 62}_1 ∧ -b^{7, 62}_0 ∧ p_434) -> ( b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ b^{7, 63}_0) c in CNF: c -b^{7, 62}_2 ∨ -b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ -p_434 ∨ b^{7, 63}_2 c -b^{7, 62}_2 ∨ -b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ -p_434 ∨ -b^{7, 63}_1 c -b^{7, 62}_2 ∨ -b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ -p_434 ∨ b^{7, 63}_0 c in DIMACS: -9893 -9894 9895 -434 9896 0 -9893 -9894 9895 -434 -9897 0 -9893 -9894 9895 -434 9898 0 c -1+1 --> 0 c ( b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ b^{7, 62}_0 ∧ p_434) -> (-b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ -b^{7, 63}_0) c in CNF: c -b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ -p_434 ∨ -b^{7, 63}_2 c -b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ -p_434 ∨ -b^{7, 63}_1 c -b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ -p_434 ∨ -b^{7, 63}_0 c in DIMACS: -9893 9894 -9895 -434 -9896 0 -9893 9894 -9895 -434 -9897 0 -9893 9894 -9895 -434 -9898 0 c 0+1 --> 1 c (-b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ -b^{7, 62}_0 ∧ p_434) -> (-b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ b^{7, 63}_0) c in CNF: c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ -p_434 ∨ -b^{7, 63}_2 c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ -p_434 ∨ -b^{7, 63}_1 c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ -p_434 ∨ b^{7, 63}_0 c in DIMACS: 9893 9894 9895 -434 -9896 0 9893 9894 9895 -434 -9897 0 9893 9894 9895 -434 9898 0 c 1+1 --> 2 c (-b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ b^{7, 62}_0 ∧ p_434) -> (-b^{7, 63}_2 ∧ b^{7, 63}_1 ∧ -b^{7, 63}_0) c in CNF: c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ -p_434 ∨ -b^{7, 63}_2 c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ -p_434 ∨ b^{7, 63}_1 c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ -p_434 ∨ -b^{7, 63}_0 c in DIMACS: 9893 9894 -9895 -434 -9896 0 9893 9894 -9895 -434 9897 0 9893 9894 -9895 -434 -9898 0 c 2+1 --> break c (-b^{7, 62}_2 ∧ b^{7, 62}_1 ∧ -b^{7, 62}_0 ∧ p_434) -> break c in CNF: c b^{7, 62}_2 ∨ -b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ -p_434 ∨ break c in DIMACS: 9893 -9894 9895 -434 1162 0 c 2-1 --> 1 c (-b^{7, 62}_2 ∧ b^{7, 62}_1 ∧ -b^{7, 62}_0 ∧ -p_434) -> (-b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ b^{7, 63}_0) c in CNF: c b^{7, 62}_2 ∨ -b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ p_434 ∨ -b^{7, 63}_2 c b^{7, 62}_2 ∨ -b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ p_434 ∨ -b^{7, 63}_1 c b^{7, 62}_2 ∨ -b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ p_434 ∨ b^{7, 63}_0 c in DIMACS: 9893 -9894 9895 434 -9896 0 9893 -9894 9895 434 -9897 0 9893 -9894 9895 434 9898 0 c 1-1 --> 0 c (-b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ b^{7, 62}_0 ∧ -p_434) -> (-b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ -b^{7, 63}_0) c in CNF: c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ p_434 ∨ -b^{7, 63}_2 c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ p_434 ∨ -b^{7, 63}_1 c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ p_434 ∨ -b^{7, 63}_0 c in DIMACS: 9893 9894 -9895 434 -9896 0 9893 9894 -9895 434 -9897 0 9893 9894 -9895 434 -9898 0 c 0-1 --> -1 c (-b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ -b^{7, 62}_0 ∧ -p_434) -> ( b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ b^{7, 63}_0) c in CNF: c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ p_434 ∨ b^{7, 63}_2 c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ p_434 ∨ -b^{7, 63}_1 c b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ p_434 ∨ b^{7, 63}_0 c in DIMACS: 9893 9894 9895 434 9896 0 9893 9894 9895 434 -9897 0 9893 9894 9895 434 9898 0 c -1-1 --> -2 c ( b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ b^{7, 62}_0 ∧ -p_434) -> ( b^{7, 63}_2 ∧ b^{7, 63}_1 ∧ -b^{7, 63}_0) c in CNF: c -b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ p_434 ∨ b^{7, 63}_2 c -b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ p_434 ∨ b^{7, 63}_1 c -b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ p_434 ∨ -b^{7, 63}_0 c in DIMACS: -9893 9894 -9895 434 9896 0 -9893 9894 -9895 434 9897 0 -9893 9894 -9895 434 -9898 0 c -2-1 --> break c ( b^{7, 62}_2 ∧ b^{7, 62}_1 ∧ -b^{7, 62}_0 ∧ -p_434) -> break c in CNF: c -b^{7, 62}_2 ∨ -b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ p_434 ∨ break c in DIMACS: -9893 -9894 9895 434 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 62}_2 ∧ -b^{7, 62}_1 ∧ -b^{7, 62}_0 ∧ true) c in CNF: c -b^{7, 62}_2 ∨ b^{7, 62}_1 ∨ b^{7, 62}_0 ∨ false c in DIMACS: -9893 9894 9895 0 c 3 does not represent an automaton state. c -(-b^{7, 62}_2 ∧ b^{7, 62}_1 ∧ b^{7, 62}_0 ∧ true) c in CNF: c b^{7, 62}_2 ∨ -b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ false c in DIMACS: 9893 -9894 -9895 0 c -3 does not represent an automaton state. c -( b^{7, 62}_2 ∧ b^{7, 62}_1 ∧ b^{7, 62}_0 ∧ true) c in CNF: c -b^{7, 62}_2 ∨ -b^{7, 62}_1 ∨ -b^{7, 62}_0 ∨ false c in DIMACS: -9893 -9894 -9895 0 c i = 63 c -2+1 --> -1 c ( b^{7, 63}_2 ∧ b^{7, 63}_1 ∧ -b^{7, 63}_0 ∧ p_441) -> ( b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ b^{7, 64}_0) c in CNF: c -b^{7, 63}_2 ∨ -b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ -p_441 ∨ b^{7, 64}_2 c -b^{7, 63}_2 ∨ -b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ -p_441 ∨ -b^{7, 64}_1 c -b^{7, 63}_2 ∨ -b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ -p_441 ∨ b^{7, 64}_0 c in DIMACS: -9896 -9897 9898 -441 9899 0 -9896 -9897 9898 -441 -9900 0 -9896 -9897 9898 -441 9901 0 c -1+1 --> 0 c ( b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ b^{7, 63}_0 ∧ p_441) -> (-b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ -b^{7, 64}_0) c in CNF: c -b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ -p_441 ∨ -b^{7, 64}_2 c -b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ -p_441 ∨ -b^{7, 64}_1 c -b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ -p_441 ∨ -b^{7, 64}_0 c in DIMACS: -9896 9897 -9898 -441 -9899 0 -9896 9897 -9898 -441 -9900 0 -9896 9897 -9898 -441 -9901 0 c 0+1 --> 1 c (-b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ -b^{7, 63}_0 ∧ p_441) -> (-b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ b^{7, 64}_0) c in CNF: c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ -p_441 ∨ -b^{7, 64}_2 c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ -p_441 ∨ -b^{7, 64}_1 c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ -p_441 ∨ b^{7, 64}_0 c in DIMACS: 9896 9897 9898 -441 -9899 0 9896 9897 9898 -441 -9900 0 9896 9897 9898 -441 9901 0 c 1+1 --> 2 c (-b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ b^{7, 63}_0 ∧ p_441) -> (-b^{7, 64}_2 ∧ b^{7, 64}_1 ∧ -b^{7, 64}_0) c in CNF: c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ -p_441 ∨ -b^{7, 64}_2 c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ -p_441 ∨ b^{7, 64}_1 c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ -p_441 ∨ -b^{7, 64}_0 c in DIMACS: 9896 9897 -9898 -441 -9899 0 9896 9897 -9898 -441 9900 0 9896 9897 -9898 -441 -9901 0 c 2+1 --> break c (-b^{7, 63}_2 ∧ b^{7, 63}_1 ∧ -b^{7, 63}_0 ∧ p_441) -> break c in CNF: c b^{7, 63}_2 ∨ -b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ -p_441 ∨ break c in DIMACS: 9896 -9897 9898 -441 1162 0 c 2-1 --> 1 c (-b^{7, 63}_2 ∧ b^{7, 63}_1 ∧ -b^{7, 63}_0 ∧ -p_441) -> (-b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ b^{7, 64}_0) c in CNF: c b^{7, 63}_2 ∨ -b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ p_441 ∨ -b^{7, 64}_2 c b^{7, 63}_2 ∨ -b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ p_441 ∨ -b^{7, 64}_1 c b^{7, 63}_2 ∨ -b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ p_441 ∨ b^{7, 64}_0 c in DIMACS: 9896 -9897 9898 441 -9899 0 9896 -9897 9898 441 -9900 0 9896 -9897 9898 441 9901 0 c 1-1 --> 0 c (-b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ b^{7, 63}_0 ∧ -p_441) -> (-b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ -b^{7, 64}_0) c in CNF: c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ p_441 ∨ -b^{7, 64}_2 c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ p_441 ∨ -b^{7, 64}_1 c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ p_441 ∨ -b^{7, 64}_0 c in DIMACS: 9896 9897 -9898 441 -9899 0 9896 9897 -9898 441 -9900 0 9896 9897 -9898 441 -9901 0 c 0-1 --> -1 c (-b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ -b^{7, 63}_0 ∧ -p_441) -> ( b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ b^{7, 64}_0) c in CNF: c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ p_441 ∨ b^{7, 64}_2 c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ p_441 ∨ -b^{7, 64}_1 c b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ p_441 ∨ b^{7, 64}_0 c in DIMACS: 9896 9897 9898 441 9899 0 9896 9897 9898 441 -9900 0 9896 9897 9898 441 9901 0 c -1-1 --> -2 c ( b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ b^{7, 63}_0 ∧ -p_441) -> ( b^{7, 64}_2 ∧ b^{7, 64}_1 ∧ -b^{7, 64}_0) c in CNF: c -b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ p_441 ∨ b^{7, 64}_2 c -b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ p_441 ∨ b^{7, 64}_1 c -b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ p_441 ∨ -b^{7, 64}_0 c in DIMACS: -9896 9897 -9898 441 9899 0 -9896 9897 -9898 441 9900 0 -9896 9897 -9898 441 -9901 0 c -2-1 --> break c ( b^{7, 63}_2 ∧ b^{7, 63}_1 ∧ -b^{7, 63}_0 ∧ -p_441) -> break c in CNF: c -b^{7, 63}_2 ∨ -b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ p_441 ∨ break c in DIMACS: -9896 -9897 9898 441 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 63}_2 ∧ -b^{7, 63}_1 ∧ -b^{7, 63}_0 ∧ true) c in CNF: c -b^{7, 63}_2 ∨ b^{7, 63}_1 ∨ b^{7, 63}_0 ∨ false c in DIMACS: -9896 9897 9898 0 c 3 does not represent an automaton state. c -(-b^{7, 63}_2 ∧ b^{7, 63}_1 ∧ b^{7, 63}_0 ∧ true) c in CNF: c b^{7, 63}_2 ∨ -b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ false c in DIMACS: 9896 -9897 -9898 0 c -3 does not represent an automaton state. c -( b^{7, 63}_2 ∧ b^{7, 63}_1 ∧ b^{7, 63}_0 ∧ true) c in CNF: c -b^{7, 63}_2 ∨ -b^{7, 63}_1 ∨ -b^{7, 63}_0 ∨ false c in DIMACS: -9896 -9897 -9898 0 c i = 64 c -2+1 --> -1 c ( b^{7, 64}_2 ∧ b^{7, 64}_1 ∧ -b^{7, 64}_0 ∧ p_448) -> ( b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ b^{7, 65}_0) c in CNF: c -b^{7, 64}_2 ∨ -b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ -p_448 ∨ b^{7, 65}_2 c -b^{7, 64}_2 ∨ -b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ -p_448 ∨ -b^{7, 65}_1 c -b^{7, 64}_2 ∨ -b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ -p_448 ∨ b^{7, 65}_0 c in DIMACS: -9899 -9900 9901 -448 9902 0 -9899 -9900 9901 -448 -9903 0 -9899 -9900 9901 -448 9904 0 c -1+1 --> 0 c ( b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ b^{7, 64}_0 ∧ p_448) -> (-b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ -b^{7, 65}_0) c in CNF: c -b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ -p_448 ∨ -b^{7, 65}_2 c -b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ -p_448 ∨ -b^{7, 65}_1 c -b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ -p_448 ∨ -b^{7, 65}_0 c in DIMACS: -9899 9900 -9901 -448 -9902 0 -9899 9900 -9901 -448 -9903 0 -9899 9900 -9901 -448 -9904 0 c 0+1 --> 1 c (-b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ -b^{7, 64}_0 ∧ p_448) -> (-b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ b^{7, 65}_0) c in CNF: c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ -p_448 ∨ -b^{7, 65}_2 c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ -p_448 ∨ -b^{7, 65}_1 c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ -p_448 ∨ b^{7, 65}_0 c in DIMACS: 9899 9900 9901 -448 -9902 0 9899 9900 9901 -448 -9903 0 9899 9900 9901 -448 9904 0 c 1+1 --> 2 c (-b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ b^{7, 64}_0 ∧ p_448) -> (-b^{7, 65}_2 ∧ b^{7, 65}_1 ∧ -b^{7, 65}_0) c in CNF: c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ -p_448 ∨ -b^{7, 65}_2 c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ -p_448 ∨ b^{7, 65}_1 c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ -p_448 ∨ -b^{7, 65}_0 c in DIMACS: 9899 9900 -9901 -448 -9902 0 9899 9900 -9901 -448 9903 0 9899 9900 -9901 -448 -9904 0 c 2+1 --> break c (-b^{7, 64}_2 ∧ b^{7, 64}_1 ∧ -b^{7, 64}_0 ∧ p_448) -> break c in CNF: c b^{7, 64}_2 ∨ -b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ -p_448 ∨ break c in DIMACS: 9899 -9900 9901 -448 1162 0 c 2-1 --> 1 c (-b^{7, 64}_2 ∧ b^{7, 64}_1 ∧ -b^{7, 64}_0 ∧ -p_448) -> (-b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ b^{7, 65}_0) c in CNF: c b^{7, 64}_2 ∨ -b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ p_448 ∨ -b^{7, 65}_2 c b^{7, 64}_2 ∨ -b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ p_448 ∨ -b^{7, 65}_1 c b^{7, 64}_2 ∨ -b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ p_448 ∨ b^{7, 65}_0 c in DIMACS: 9899 -9900 9901 448 -9902 0 9899 -9900 9901 448 -9903 0 9899 -9900 9901 448 9904 0 c 1-1 --> 0 c (-b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ b^{7, 64}_0 ∧ -p_448) -> (-b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ -b^{7, 65}_0) c in CNF: c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ p_448 ∨ -b^{7, 65}_2 c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ p_448 ∨ -b^{7, 65}_1 c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ p_448 ∨ -b^{7, 65}_0 c in DIMACS: 9899 9900 -9901 448 -9902 0 9899 9900 -9901 448 -9903 0 9899 9900 -9901 448 -9904 0 c 0-1 --> -1 c (-b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ -b^{7, 64}_0 ∧ -p_448) -> ( b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ b^{7, 65}_0) c in CNF: c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ p_448 ∨ b^{7, 65}_2 c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ p_448 ∨ -b^{7, 65}_1 c b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ p_448 ∨ b^{7, 65}_0 c in DIMACS: 9899 9900 9901 448 9902 0 9899 9900 9901 448 -9903 0 9899 9900 9901 448 9904 0 c -1-1 --> -2 c ( b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ b^{7, 64}_0 ∧ -p_448) -> ( b^{7, 65}_2 ∧ b^{7, 65}_1 ∧ -b^{7, 65}_0) c in CNF: c -b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ p_448 ∨ b^{7, 65}_2 c -b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ p_448 ∨ b^{7, 65}_1 c -b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ p_448 ∨ -b^{7, 65}_0 c in DIMACS: -9899 9900 -9901 448 9902 0 -9899 9900 -9901 448 9903 0 -9899 9900 -9901 448 -9904 0 c -2-1 --> break c ( b^{7, 64}_2 ∧ b^{7, 64}_1 ∧ -b^{7, 64}_0 ∧ -p_448) -> break c in CNF: c -b^{7, 64}_2 ∨ -b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ p_448 ∨ break c in DIMACS: -9899 -9900 9901 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 64}_2 ∧ -b^{7, 64}_1 ∧ -b^{7, 64}_0 ∧ true) c in CNF: c -b^{7, 64}_2 ∨ b^{7, 64}_1 ∨ b^{7, 64}_0 ∨ false c in DIMACS: -9899 9900 9901 0 c 3 does not represent an automaton state. c -(-b^{7, 64}_2 ∧ b^{7, 64}_1 ∧ b^{7, 64}_0 ∧ true) c in CNF: c b^{7, 64}_2 ∨ -b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ false c in DIMACS: 9899 -9900 -9901 0 c -3 does not represent an automaton state. c -( b^{7, 64}_2 ∧ b^{7, 64}_1 ∧ b^{7, 64}_0 ∧ true) c in CNF: c -b^{7, 64}_2 ∨ -b^{7, 64}_1 ∨ -b^{7, 64}_0 ∨ false c in DIMACS: -9899 -9900 -9901 0 c i = 65 c -2+1 --> -1 c ( b^{7, 65}_2 ∧ b^{7, 65}_1 ∧ -b^{7, 65}_0 ∧ p_455) -> ( b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ b^{7, 66}_0) c in CNF: c -b^{7, 65}_2 ∨ -b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ -p_455 ∨ b^{7, 66}_2 c -b^{7, 65}_2 ∨ -b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ -p_455 ∨ -b^{7, 66}_1 c -b^{7, 65}_2 ∨ -b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ -p_455 ∨ b^{7, 66}_0 c in DIMACS: -9902 -9903 9904 -455 9905 0 -9902 -9903 9904 -455 -9906 0 -9902 -9903 9904 -455 9907 0 c -1+1 --> 0 c ( b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ b^{7, 65}_0 ∧ p_455) -> (-b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ -b^{7, 66}_0) c in CNF: c -b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ -p_455 ∨ -b^{7, 66}_2 c -b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ -p_455 ∨ -b^{7, 66}_1 c -b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ -p_455 ∨ -b^{7, 66}_0 c in DIMACS: -9902 9903 -9904 -455 -9905 0 -9902 9903 -9904 -455 -9906 0 -9902 9903 -9904 -455 -9907 0 c 0+1 --> 1 c (-b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ -b^{7, 65}_0 ∧ p_455) -> (-b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ b^{7, 66}_0) c in CNF: c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ -p_455 ∨ -b^{7, 66}_2 c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ -p_455 ∨ -b^{7, 66}_1 c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ -p_455 ∨ b^{7, 66}_0 c in DIMACS: 9902 9903 9904 -455 -9905 0 9902 9903 9904 -455 -9906 0 9902 9903 9904 -455 9907 0 c 1+1 --> 2 c (-b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ b^{7, 65}_0 ∧ p_455) -> (-b^{7, 66}_2 ∧ b^{7, 66}_1 ∧ -b^{7, 66}_0) c in CNF: c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ -p_455 ∨ -b^{7, 66}_2 c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ -p_455 ∨ b^{7, 66}_1 c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ -p_455 ∨ -b^{7, 66}_0 c in DIMACS: 9902 9903 -9904 -455 -9905 0 9902 9903 -9904 -455 9906 0 9902 9903 -9904 -455 -9907 0 c 2+1 --> break c (-b^{7, 65}_2 ∧ b^{7, 65}_1 ∧ -b^{7, 65}_0 ∧ p_455) -> break c in CNF: c b^{7, 65}_2 ∨ -b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ -p_455 ∨ break c in DIMACS: 9902 -9903 9904 -455 1162 0 c 2-1 --> 1 c (-b^{7, 65}_2 ∧ b^{7, 65}_1 ∧ -b^{7, 65}_0 ∧ -p_455) -> (-b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ b^{7, 66}_0) c in CNF: c b^{7, 65}_2 ∨ -b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ p_455 ∨ -b^{7, 66}_2 c b^{7, 65}_2 ∨ -b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ p_455 ∨ -b^{7, 66}_1 c b^{7, 65}_2 ∨ -b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ p_455 ∨ b^{7, 66}_0 c in DIMACS: 9902 -9903 9904 455 -9905 0 9902 -9903 9904 455 -9906 0 9902 -9903 9904 455 9907 0 c 1-1 --> 0 c (-b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ b^{7, 65}_0 ∧ -p_455) -> (-b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ -b^{7, 66}_0) c in CNF: c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ p_455 ∨ -b^{7, 66}_2 c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ p_455 ∨ -b^{7, 66}_1 c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ p_455 ∨ -b^{7, 66}_0 c in DIMACS: 9902 9903 -9904 455 -9905 0 9902 9903 -9904 455 -9906 0 9902 9903 -9904 455 -9907 0 c 0-1 --> -1 c (-b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ -b^{7, 65}_0 ∧ -p_455) -> ( b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ b^{7, 66}_0) c in CNF: c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ p_455 ∨ b^{7, 66}_2 c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ p_455 ∨ -b^{7, 66}_1 c b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ p_455 ∨ b^{7, 66}_0 c in DIMACS: 9902 9903 9904 455 9905 0 9902 9903 9904 455 -9906 0 9902 9903 9904 455 9907 0 c -1-1 --> -2 c ( b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ b^{7, 65}_0 ∧ -p_455) -> ( b^{7, 66}_2 ∧ b^{7, 66}_1 ∧ -b^{7, 66}_0) c in CNF: c -b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ p_455 ∨ b^{7, 66}_2 c -b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ p_455 ∨ b^{7, 66}_1 c -b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ p_455 ∨ -b^{7, 66}_0 c in DIMACS: -9902 9903 -9904 455 9905 0 -9902 9903 -9904 455 9906 0 -9902 9903 -9904 455 -9907 0 c -2-1 --> break c ( b^{7, 65}_2 ∧ b^{7, 65}_1 ∧ -b^{7, 65}_0 ∧ -p_455) -> break c in CNF: c -b^{7, 65}_2 ∨ -b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ p_455 ∨ break c in DIMACS: -9902 -9903 9904 455 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 65}_2 ∧ -b^{7, 65}_1 ∧ -b^{7, 65}_0 ∧ true) c in CNF: c -b^{7, 65}_2 ∨ b^{7, 65}_1 ∨ b^{7, 65}_0 ∨ false c in DIMACS: -9902 9903 9904 0 c 3 does not represent an automaton state. c -(-b^{7, 65}_2 ∧ b^{7, 65}_1 ∧ b^{7, 65}_0 ∧ true) c in CNF: c b^{7, 65}_2 ∨ -b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ false c in DIMACS: 9902 -9903 -9904 0 c -3 does not represent an automaton state. c -( b^{7, 65}_2 ∧ b^{7, 65}_1 ∧ b^{7, 65}_0 ∧ true) c in CNF: c -b^{7, 65}_2 ∨ -b^{7, 65}_1 ∨ -b^{7, 65}_0 ∨ false c in DIMACS: -9902 -9903 -9904 0 c i = 66 c -2+1 --> -1 c ( b^{7, 66}_2 ∧ b^{7, 66}_1 ∧ -b^{7, 66}_0 ∧ p_462) -> ( b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ b^{7, 67}_0) c in CNF: c -b^{7, 66}_2 ∨ -b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ -p_462 ∨ b^{7, 67}_2 c -b^{7, 66}_2 ∨ -b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ -p_462 ∨ -b^{7, 67}_1 c -b^{7, 66}_2 ∨ -b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ -p_462 ∨ b^{7, 67}_0 c in DIMACS: -9905 -9906 9907 -462 9908 0 -9905 -9906 9907 -462 -9909 0 -9905 -9906 9907 -462 9910 0 c -1+1 --> 0 c ( b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ b^{7, 66}_0 ∧ p_462) -> (-b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ -b^{7, 67}_0) c in CNF: c -b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ -p_462 ∨ -b^{7, 67}_2 c -b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ -p_462 ∨ -b^{7, 67}_1 c -b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ -p_462 ∨ -b^{7, 67}_0 c in DIMACS: -9905 9906 -9907 -462 -9908 0 -9905 9906 -9907 -462 -9909 0 -9905 9906 -9907 -462 -9910 0 c 0+1 --> 1 c (-b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ -b^{7, 66}_0 ∧ p_462) -> (-b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ b^{7, 67}_0) c in CNF: c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ -p_462 ∨ -b^{7, 67}_2 c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ -p_462 ∨ -b^{7, 67}_1 c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ -p_462 ∨ b^{7, 67}_0 c in DIMACS: 9905 9906 9907 -462 -9908 0 9905 9906 9907 -462 -9909 0 9905 9906 9907 -462 9910 0 c 1+1 --> 2 c (-b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ b^{7, 66}_0 ∧ p_462) -> (-b^{7, 67}_2 ∧ b^{7, 67}_1 ∧ -b^{7, 67}_0) c in CNF: c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ -p_462 ∨ -b^{7, 67}_2 c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ -p_462 ∨ b^{7, 67}_1 c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ -p_462 ∨ -b^{7, 67}_0 c in DIMACS: 9905 9906 -9907 -462 -9908 0 9905 9906 -9907 -462 9909 0 9905 9906 -9907 -462 -9910 0 c 2+1 --> break c (-b^{7, 66}_2 ∧ b^{7, 66}_1 ∧ -b^{7, 66}_0 ∧ p_462) -> break c in CNF: c b^{7, 66}_2 ∨ -b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ -p_462 ∨ break c in DIMACS: 9905 -9906 9907 -462 1162 0 c 2-1 --> 1 c (-b^{7, 66}_2 ∧ b^{7, 66}_1 ∧ -b^{7, 66}_0 ∧ -p_462) -> (-b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ b^{7, 67}_0) c in CNF: c b^{7, 66}_2 ∨ -b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ p_462 ∨ -b^{7, 67}_2 c b^{7, 66}_2 ∨ -b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ p_462 ∨ -b^{7, 67}_1 c b^{7, 66}_2 ∨ -b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ p_462 ∨ b^{7, 67}_0 c in DIMACS: 9905 -9906 9907 462 -9908 0 9905 -9906 9907 462 -9909 0 9905 -9906 9907 462 9910 0 c 1-1 --> 0 c (-b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ b^{7, 66}_0 ∧ -p_462) -> (-b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ -b^{7, 67}_0) c in CNF: c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ p_462 ∨ -b^{7, 67}_2 c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ p_462 ∨ -b^{7, 67}_1 c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ p_462 ∨ -b^{7, 67}_0 c in DIMACS: 9905 9906 -9907 462 -9908 0 9905 9906 -9907 462 -9909 0 9905 9906 -9907 462 -9910 0 c 0-1 --> -1 c (-b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ -b^{7, 66}_0 ∧ -p_462) -> ( b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ b^{7, 67}_0) c in CNF: c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ p_462 ∨ b^{7, 67}_2 c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ p_462 ∨ -b^{7, 67}_1 c b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ p_462 ∨ b^{7, 67}_0 c in DIMACS: 9905 9906 9907 462 9908 0 9905 9906 9907 462 -9909 0 9905 9906 9907 462 9910 0 c -1-1 --> -2 c ( b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ b^{7, 66}_0 ∧ -p_462) -> ( b^{7, 67}_2 ∧ b^{7, 67}_1 ∧ -b^{7, 67}_0) c in CNF: c -b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ p_462 ∨ b^{7, 67}_2 c -b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ p_462 ∨ b^{7, 67}_1 c -b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ p_462 ∨ -b^{7, 67}_0 c in DIMACS: -9905 9906 -9907 462 9908 0 -9905 9906 -9907 462 9909 0 -9905 9906 -9907 462 -9910 0 c -2-1 --> break c ( b^{7, 66}_2 ∧ b^{7, 66}_1 ∧ -b^{7, 66}_0 ∧ -p_462) -> break c in CNF: c -b^{7, 66}_2 ∨ -b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ p_462 ∨ break c in DIMACS: -9905 -9906 9907 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 66}_2 ∧ -b^{7, 66}_1 ∧ -b^{7, 66}_0 ∧ true) c in CNF: c -b^{7, 66}_2 ∨ b^{7, 66}_1 ∨ b^{7, 66}_0 ∨ false c in DIMACS: -9905 9906 9907 0 c 3 does not represent an automaton state. c -(-b^{7, 66}_2 ∧ b^{7, 66}_1 ∧ b^{7, 66}_0 ∧ true) c in CNF: c b^{7, 66}_2 ∨ -b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ false c in DIMACS: 9905 -9906 -9907 0 c -3 does not represent an automaton state. c -( b^{7, 66}_2 ∧ b^{7, 66}_1 ∧ b^{7, 66}_0 ∧ true) c in CNF: c -b^{7, 66}_2 ∨ -b^{7, 66}_1 ∨ -b^{7, 66}_0 ∨ false c in DIMACS: -9905 -9906 -9907 0 c i = 67 c -2+1 --> -1 c ( b^{7, 67}_2 ∧ b^{7, 67}_1 ∧ -b^{7, 67}_0 ∧ p_469) -> ( b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ b^{7, 68}_0) c in CNF: c -b^{7, 67}_2 ∨ -b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ -p_469 ∨ b^{7, 68}_2 c -b^{7, 67}_2 ∨ -b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ -p_469 ∨ -b^{7, 68}_1 c -b^{7, 67}_2 ∨ -b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ -p_469 ∨ b^{7, 68}_0 c in DIMACS: -9908 -9909 9910 -469 9911 0 -9908 -9909 9910 -469 -9912 0 -9908 -9909 9910 -469 9913 0 c -1+1 --> 0 c ( b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ b^{7, 67}_0 ∧ p_469) -> (-b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ -b^{7, 68}_0) c in CNF: c -b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ -p_469 ∨ -b^{7, 68}_2 c -b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ -p_469 ∨ -b^{7, 68}_1 c -b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ -p_469 ∨ -b^{7, 68}_0 c in DIMACS: -9908 9909 -9910 -469 -9911 0 -9908 9909 -9910 -469 -9912 0 -9908 9909 -9910 -469 -9913 0 c 0+1 --> 1 c (-b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ -b^{7, 67}_0 ∧ p_469) -> (-b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ b^{7, 68}_0) c in CNF: c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ -p_469 ∨ -b^{7, 68}_2 c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ -p_469 ∨ -b^{7, 68}_1 c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ -p_469 ∨ b^{7, 68}_0 c in DIMACS: 9908 9909 9910 -469 -9911 0 9908 9909 9910 -469 -9912 0 9908 9909 9910 -469 9913 0 c 1+1 --> 2 c (-b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ b^{7, 67}_0 ∧ p_469) -> (-b^{7, 68}_2 ∧ b^{7, 68}_1 ∧ -b^{7, 68}_0) c in CNF: c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ -p_469 ∨ -b^{7, 68}_2 c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ -p_469 ∨ b^{7, 68}_1 c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ -p_469 ∨ -b^{7, 68}_0 c in DIMACS: 9908 9909 -9910 -469 -9911 0 9908 9909 -9910 -469 9912 0 9908 9909 -9910 -469 -9913 0 c 2+1 --> break c (-b^{7, 67}_2 ∧ b^{7, 67}_1 ∧ -b^{7, 67}_0 ∧ p_469) -> break c in CNF: c b^{7, 67}_2 ∨ -b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ -p_469 ∨ break c in DIMACS: 9908 -9909 9910 -469 1162 0 c 2-1 --> 1 c (-b^{7, 67}_2 ∧ b^{7, 67}_1 ∧ -b^{7, 67}_0 ∧ -p_469) -> (-b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ b^{7, 68}_0) c in CNF: c b^{7, 67}_2 ∨ -b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ p_469 ∨ -b^{7, 68}_2 c b^{7, 67}_2 ∨ -b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ p_469 ∨ -b^{7, 68}_1 c b^{7, 67}_2 ∨ -b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ p_469 ∨ b^{7, 68}_0 c in DIMACS: 9908 -9909 9910 469 -9911 0 9908 -9909 9910 469 -9912 0 9908 -9909 9910 469 9913 0 c 1-1 --> 0 c (-b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ b^{7, 67}_0 ∧ -p_469) -> (-b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ -b^{7, 68}_0) c in CNF: c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ p_469 ∨ -b^{7, 68}_2 c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ p_469 ∨ -b^{7, 68}_1 c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ p_469 ∨ -b^{7, 68}_0 c in DIMACS: 9908 9909 -9910 469 -9911 0 9908 9909 -9910 469 -9912 0 9908 9909 -9910 469 -9913 0 c 0-1 --> -1 c (-b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ -b^{7, 67}_0 ∧ -p_469) -> ( b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ b^{7, 68}_0) c in CNF: c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ p_469 ∨ b^{7, 68}_2 c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ p_469 ∨ -b^{7, 68}_1 c b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ p_469 ∨ b^{7, 68}_0 c in DIMACS: 9908 9909 9910 469 9911 0 9908 9909 9910 469 -9912 0 9908 9909 9910 469 9913 0 c -1-1 --> -2 c ( b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ b^{7, 67}_0 ∧ -p_469) -> ( b^{7, 68}_2 ∧ b^{7, 68}_1 ∧ -b^{7, 68}_0) c in CNF: c -b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ p_469 ∨ b^{7, 68}_2 c -b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ p_469 ∨ b^{7, 68}_1 c -b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ p_469 ∨ -b^{7, 68}_0 c in DIMACS: -9908 9909 -9910 469 9911 0 -9908 9909 -9910 469 9912 0 -9908 9909 -9910 469 -9913 0 c -2-1 --> break c ( b^{7, 67}_2 ∧ b^{7, 67}_1 ∧ -b^{7, 67}_0 ∧ -p_469) -> break c in CNF: c -b^{7, 67}_2 ∨ -b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ p_469 ∨ break c in DIMACS: -9908 -9909 9910 469 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 67}_2 ∧ -b^{7, 67}_1 ∧ -b^{7, 67}_0 ∧ true) c in CNF: c -b^{7, 67}_2 ∨ b^{7, 67}_1 ∨ b^{7, 67}_0 ∨ false c in DIMACS: -9908 9909 9910 0 c 3 does not represent an automaton state. c -(-b^{7, 67}_2 ∧ b^{7, 67}_1 ∧ b^{7, 67}_0 ∧ true) c in CNF: c b^{7, 67}_2 ∨ -b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ false c in DIMACS: 9908 -9909 -9910 0 c -3 does not represent an automaton state. c -( b^{7, 67}_2 ∧ b^{7, 67}_1 ∧ b^{7, 67}_0 ∧ true) c in CNF: c -b^{7, 67}_2 ∨ -b^{7, 67}_1 ∨ -b^{7, 67}_0 ∨ false c in DIMACS: -9908 -9909 -9910 0 c i = 68 c -2+1 --> -1 c ( b^{7, 68}_2 ∧ b^{7, 68}_1 ∧ -b^{7, 68}_0 ∧ p_476) -> ( b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ b^{7, 69}_0) c in CNF: c -b^{7, 68}_2 ∨ -b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ -p_476 ∨ b^{7, 69}_2 c -b^{7, 68}_2 ∨ -b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ -p_476 ∨ -b^{7, 69}_1 c -b^{7, 68}_2 ∨ -b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ -p_476 ∨ b^{7, 69}_0 c in DIMACS: -9911 -9912 9913 -476 9914 0 -9911 -9912 9913 -476 -9915 0 -9911 -9912 9913 -476 9916 0 c -1+1 --> 0 c ( b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ b^{7, 68}_0 ∧ p_476) -> (-b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ -b^{7, 69}_0) c in CNF: c -b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ -p_476 ∨ -b^{7, 69}_2 c -b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ -p_476 ∨ -b^{7, 69}_1 c -b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ -p_476 ∨ -b^{7, 69}_0 c in DIMACS: -9911 9912 -9913 -476 -9914 0 -9911 9912 -9913 -476 -9915 0 -9911 9912 -9913 -476 -9916 0 c 0+1 --> 1 c (-b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ -b^{7, 68}_0 ∧ p_476) -> (-b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ b^{7, 69}_0) c in CNF: c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ -p_476 ∨ -b^{7, 69}_2 c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ -p_476 ∨ -b^{7, 69}_1 c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ -p_476 ∨ b^{7, 69}_0 c in DIMACS: 9911 9912 9913 -476 -9914 0 9911 9912 9913 -476 -9915 0 9911 9912 9913 -476 9916 0 c 1+1 --> 2 c (-b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ b^{7, 68}_0 ∧ p_476) -> (-b^{7, 69}_2 ∧ b^{7, 69}_1 ∧ -b^{7, 69}_0) c in CNF: c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ -p_476 ∨ -b^{7, 69}_2 c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ -p_476 ∨ b^{7, 69}_1 c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ -p_476 ∨ -b^{7, 69}_0 c in DIMACS: 9911 9912 -9913 -476 -9914 0 9911 9912 -9913 -476 9915 0 9911 9912 -9913 -476 -9916 0 c 2+1 --> break c (-b^{7, 68}_2 ∧ b^{7, 68}_1 ∧ -b^{7, 68}_0 ∧ p_476) -> break c in CNF: c b^{7, 68}_2 ∨ -b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ -p_476 ∨ break c in DIMACS: 9911 -9912 9913 -476 1162 0 c 2-1 --> 1 c (-b^{7, 68}_2 ∧ b^{7, 68}_1 ∧ -b^{7, 68}_0 ∧ -p_476) -> (-b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ b^{7, 69}_0) c in CNF: c b^{7, 68}_2 ∨ -b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ p_476 ∨ -b^{7, 69}_2 c b^{7, 68}_2 ∨ -b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ p_476 ∨ -b^{7, 69}_1 c b^{7, 68}_2 ∨ -b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ p_476 ∨ b^{7, 69}_0 c in DIMACS: 9911 -9912 9913 476 -9914 0 9911 -9912 9913 476 -9915 0 9911 -9912 9913 476 9916 0 c 1-1 --> 0 c (-b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ b^{7, 68}_0 ∧ -p_476) -> (-b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ -b^{7, 69}_0) c in CNF: c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ p_476 ∨ -b^{7, 69}_2 c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ p_476 ∨ -b^{7, 69}_1 c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ p_476 ∨ -b^{7, 69}_0 c in DIMACS: 9911 9912 -9913 476 -9914 0 9911 9912 -9913 476 -9915 0 9911 9912 -9913 476 -9916 0 c 0-1 --> -1 c (-b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ -b^{7, 68}_0 ∧ -p_476) -> ( b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ b^{7, 69}_0) c in CNF: c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ p_476 ∨ b^{7, 69}_2 c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ p_476 ∨ -b^{7, 69}_1 c b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ p_476 ∨ b^{7, 69}_0 c in DIMACS: 9911 9912 9913 476 9914 0 9911 9912 9913 476 -9915 0 9911 9912 9913 476 9916 0 c -1-1 --> -2 c ( b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ b^{7, 68}_0 ∧ -p_476) -> ( b^{7, 69}_2 ∧ b^{7, 69}_1 ∧ -b^{7, 69}_0) c in CNF: c -b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ p_476 ∨ b^{7, 69}_2 c -b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ p_476 ∨ b^{7, 69}_1 c -b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ p_476 ∨ -b^{7, 69}_0 c in DIMACS: -9911 9912 -9913 476 9914 0 -9911 9912 -9913 476 9915 0 -9911 9912 -9913 476 -9916 0 c -2-1 --> break c ( b^{7, 68}_2 ∧ b^{7, 68}_1 ∧ -b^{7, 68}_0 ∧ -p_476) -> break c in CNF: c -b^{7, 68}_2 ∨ -b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ p_476 ∨ break c in DIMACS: -9911 -9912 9913 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 68}_2 ∧ -b^{7, 68}_1 ∧ -b^{7, 68}_0 ∧ true) c in CNF: c -b^{7, 68}_2 ∨ b^{7, 68}_1 ∨ b^{7, 68}_0 ∨ false c in DIMACS: -9911 9912 9913 0 c 3 does not represent an automaton state. c -(-b^{7, 68}_2 ∧ b^{7, 68}_1 ∧ b^{7, 68}_0 ∧ true) c in CNF: c b^{7, 68}_2 ∨ -b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ false c in DIMACS: 9911 -9912 -9913 0 c -3 does not represent an automaton state. c -( b^{7, 68}_2 ∧ b^{7, 68}_1 ∧ b^{7, 68}_0 ∧ true) c in CNF: c -b^{7, 68}_2 ∨ -b^{7, 68}_1 ∨ -b^{7, 68}_0 ∨ false c in DIMACS: -9911 -9912 -9913 0 c i = 69 c -2+1 --> -1 c ( b^{7, 69}_2 ∧ b^{7, 69}_1 ∧ -b^{7, 69}_0 ∧ p_483) -> ( b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ b^{7, 70}_0) c in CNF: c -b^{7, 69}_2 ∨ -b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ -p_483 ∨ b^{7, 70}_2 c -b^{7, 69}_2 ∨ -b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ -p_483 ∨ -b^{7, 70}_1 c -b^{7, 69}_2 ∨ -b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ -p_483 ∨ b^{7, 70}_0 c in DIMACS: -9914 -9915 9916 -483 9917 0 -9914 -9915 9916 -483 -9918 0 -9914 -9915 9916 -483 9919 0 c -1+1 --> 0 c ( b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ b^{7, 69}_0 ∧ p_483) -> (-b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ -b^{7, 70}_0) c in CNF: c -b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ -p_483 ∨ -b^{7, 70}_2 c -b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ -p_483 ∨ -b^{7, 70}_1 c -b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ -p_483 ∨ -b^{7, 70}_0 c in DIMACS: -9914 9915 -9916 -483 -9917 0 -9914 9915 -9916 -483 -9918 0 -9914 9915 -9916 -483 -9919 0 c 0+1 --> 1 c (-b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ -b^{7, 69}_0 ∧ p_483) -> (-b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ b^{7, 70}_0) c in CNF: c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ -p_483 ∨ -b^{7, 70}_2 c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ -p_483 ∨ -b^{7, 70}_1 c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ -p_483 ∨ b^{7, 70}_0 c in DIMACS: 9914 9915 9916 -483 -9917 0 9914 9915 9916 -483 -9918 0 9914 9915 9916 -483 9919 0 c 1+1 --> 2 c (-b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ b^{7, 69}_0 ∧ p_483) -> (-b^{7, 70}_2 ∧ b^{7, 70}_1 ∧ -b^{7, 70}_0) c in CNF: c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ -p_483 ∨ -b^{7, 70}_2 c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ -p_483 ∨ b^{7, 70}_1 c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ -p_483 ∨ -b^{7, 70}_0 c in DIMACS: 9914 9915 -9916 -483 -9917 0 9914 9915 -9916 -483 9918 0 9914 9915 -9916 -483 -9919 0 c 2+1 --> break c (-b^{7, 69}_2 ∧ b^{7, 69}_1 ∧ -b^{7, 69}_0 ∧ p_483) -> break c in CNF: c b^{7, 69}_2 ∨ -b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ -p_483 ∨ break c in DIMACS: 9914 -9915 9916 -483 1162 0 c 2-1 --> 1 c (-b^{7, 69}_2 ∧ b^{7, 69}_1 ∧ -b^{7, 69}_0 ∧ -p_483) -> (-b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ b^{7, 70}_0) c in CNF: c b^{7, 69}_2 ∨ -b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ p_483 ∨ -b^{7, 70}_2 c b^{7, 69}_2 ∨ -b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ p_483 ∨ -b^{7, 70}_1 c b^{7, 69}_2 ∨ -b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ p_483 ∨ b^{7, 70}_0 c in DIMACS: 9914 -9915 9916 483 -9917 0 9914 -9915 9916 483 -9918 0 9914 -9915 9916 483 9919 0 c 1-1 --> 0 c (-b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ b^{7, 69}_0 ∧ -p_483) -> (-b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ -b^{7, 70}_0) c in CNF: c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ p_483 ∨ -b^{7, 70}_2 c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ p_483 ∨ -b^{7, 70}_1 c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ p_483 ∨ -b^{7, 70}_0 c in DIMACS: 9914 9915 -9916 483 -9917 0 9914 9915 -9916 483 -9918 0 9914 9915 -9916 483 -9919 0 c 0-1 --> -1 c (-b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ -b^{7, 69}_0 ∧ -p_483) -> ( b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ b^{7, 70}_0) c in CNF: c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ p_483 ∨ b^{7, 70}_2 c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ p_483 ∨ -b^{7, 70}_1 c b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ p_483 ∨ b^{7, 70}_0 c in DIMACS: 9914 9915 9916 483 9917 0 9914 9915 9916 483 -9918 0 9914 9915 9916 483 9919 0 c -1-1 --> -2 c ( b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ b^{7, 69}_0 ∧ -p_483) -> ( b^{7, 70}_2 ∧ b^{7, 70}_1 ∧ -b^{7, 70}_0) c in CNF: c -b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ p_483 ∨ b^{7, 70}_2 c -b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ p_483 ∨ b^{7, 70}_1 c -b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ p_483 ∨ -b^{7, 70}_0 c in DIMACS: -9914 9915 -9916 483 9917 0 -9914 9915 -9916 483 9918 0 -9914 9915 -9916 483 -9919 0 c -2-1 --> break c ( b^{7, 69}_2 ∧ b^{7, 69}_1 ∧ -b^{7, 69}_0 ∧ -p_483) -> break c in CNF: c -b^{7, 69}_2 ∨ -b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ p_483 ∨ break c in DIMACS: -9914 -9915 9916 483 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 69}_2 ∧ -b^{7, 69}_1 ∧ -b^{7, 69}_0 ∧ true) c in CNF: c -b^{7, 69}_2 ∨ b^{7, 69}_1 ∨ b^{7, 69}_0 ∨ false c in DIMACS: -9914 9915 9916 0 c 3 does not represent an automaton state. c -(-b^{7, 69}_2 ∧ b^{7, 69}_1 ∧ b^{7, 69}_0 ∧ true) c in CNF: c b^{7, 69}_2 ∨ -b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ false c in DIMACS: 9914 -9915 -9916 0 c -3 does not represent an automaton state. c -( b^{7, 69}_2 ∧ b^{7, 69}_1 ∧ b^{7, 69}_0 ∧ true) c in CNF: c -b^{7, 69}_2 ∨ -b^{7, 69}_1 ∨ -b^{7, 69}_0 ∨ false c in DIMACS: -9914 -9915 -9916 0 c i = 70 c -2+1 --> -1 c ( b^{7, 70}_2 ∧ b^{7, 70}_1 ∧ -b^{7, 70}_0 ∧ p_490) -> ( b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ b^{7, 71}_0) c in CNF: c -b^{7, 70}_2 ∨ -b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ -p_490 ∨ b^{7, 71}_2 c -b^{7, 70}_2 ∨ -b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ -p_490 ∨ -b^{7, 71}_1 c -b^{7, 70}_2 ∨ -b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ -p_490 ∨ b^{7, 71}_0 c in DIMACS: -9917 -9918 9919 -490 9920 0 -9917 -9918 9919 -490 -9921 0 -9917 -9918 9919 -490 9922 0 c -1+1 --> 0 c ( b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ b^{7, 70}_0 ∧ p_490) -> (-b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ -b^{7, 71}_0) c in CNF: c -b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ -p_490 ∨ -b^{7, 71}_2 c -b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ -p_490 ∨ -b^{7, 71}_1 c -b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ -p_490 ∨ -b^{7, 71}_0 c in DIMACS: -9917 9918 -9919 -490 -9920 0 -9917 9918 -9919 -490 -9921 0 -9917 9918 -9919 -490 -9922 0 c 0+1 --> 1 c (-b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ -b^{7, 70}_0 ∧ p_490) -> (-b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ b^{7, 71}_0) c in CNF: c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ -p_490 ∨ -b^{7, 71}_2 c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ -p_490 ∨ -b^{7, 71}_1 c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ -p_490 ∨ b^{7, 71}_0 c in DIMACS: 9917 9918 9919 -490 -9920 0 9917 9918 9919 -490 -9921 0 9917 9918 9919 -490 9922 0 c 1+1 --> 2 c (-b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ b^{7, 70}_0 ∧ p_490) -> (-b^{7, 71}_2 ∧ b^{7, 71}_1 ∧ -b^{7, 71}_0) c in CNF: c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ -p_490 ∨ -b^{7, 71}_2 c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ -p_490 ∨ b^{7, 71}_1 c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ -p_490 ∨ -b^{7, 71}_0 c in DIMACS: 9917 9918 -9919 -490 -9920 0 9917 9918 -9919 -490 9921 0 9917 9918 -9919 -490 -9922 0 c 2+1 --> break c (-b^{7, 70}_2 ∧ b^{7, 70}_1 ∧ -b^{7, 70}_0 ∧ p_490) -> break c in CNF: c b^{7, 70}_2 ∨ -b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ -p_490 ∨ break c in DIMACS: 9917 -9918 9919 -490 1162 0 c 2-1 --> 1 c (-b^{7, 70}_2 ∧ b^{7, 70}_1 ∧ -b^{7, 70}_0 ∧ -p_490) -> (-b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ b^{7, 71}_0) c in CNF: c b^{7, 70}_2 ∨ -b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ p_490 ∨ -b^{7, 71}_2 c b^{7, 70}_2 ∨ -b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ p_490 ∨ -b^{7, 71}_1 c b^{7, 70}_2 ∨ -b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ p_490 ∨ b^{7, 71}_0 c in DIMACS: 9917 -9918 9919 490 -9920 0 9917 -9918 9919 490 -9921 0 9917 -9918 9919 490 9922 0 c 1-1 --> 0 c (-b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ b^{7, 70}_0 ∧ -p_490) -> (-b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ -b^{7, 71}_0) c in CNF: c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ p_490 ∨ -b^{7, 71}_2 c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ p_490 ∨ -b^{7, 71}_1 c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ p_490 ∨ -b^{7, 71}_0 c in DIMACS: 9917 9918 -9919 490 -9920 0 9917 9918 -9919 490 -9921 0 9917 9918 -9919 490 -9922 0 c 0-1 --> -1 c (-b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ -b^{7, 70}_0 ∧ -p_490) -> ( b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ b^{7, 71}_0) c in CNF: c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ p_490 ∨ b^{7, 71}_2 c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ p_490 ∨ -b^{7, 71}_1 c b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ p_490 ∨ b^{7, 71}_0 c in DIMACS: 9917 9918 9919 490 9920 0 9917 9918 9919 490 -9921 0 9917 9918 9919 490 9922 0 c -1-1 --> -2 c ( b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ b^{7, 70}_0 ∧ -p_490) -> ( b^{7, 71}_2 ∧ b^{7, 71}_1 ∧ -b^{7, 71}_0) c in CNF: c -b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ p_490 ∨ b^{7, 71}_2 c -b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ p_490 ∨ b^{7, 71}_1 c -b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ p_490 ∨ -b^{7, 71}_0 c in DIMACS: -9917 9918 -9919 490 9920 0 -9917 9918 -9919 490 9921 0 -9917 9918 -9919 490 -9922 0 c -2-1 --> break c ( b^{7, 70}_2 ∧ b^{7, 70}_1 ∧ -b^{7, 70}_0 ∧ -p_490) -> break c in CNF: c -b^{7, 70}_2 ∨ -b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ p_490 ∨ break c in DIMACS: -9917 -9918 9919 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 70}_2 ∧ -b^{7, 70}_1 ∧ -b^{7, 70}_0 ∧ true) c in CNF: c -b^{7, 70}_2 ∨ b^{7, 70}_1 ∨ b^{7, 70}_0 ∨ false c in DIMACS: -9917 9918 9919 0 c 3 does not represent an automaton state. c -(-b^{7, 70}_2 ∧ b^{7, 70}_1 ∧ b^{7, 70}_0 ∧ true) c in CNF: c b^{7, 70}_2 ∨ -b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ false c in DIMACS: 9917 -9918 -9919 0 c -3 does not represent an automaton state. c -( b^{7, 70}_2 ∧ b^{7, 70}_1 ∧ b^{7, 70}_0 ∧ true) c in CNF: c -b^{7, 70}_2 ∨ -b^{7, 70}_1 ∨ -b^{7, 70}_0 ∨ false c in DIMACS: -9917 -9918 -9919 0 c i = 71 c -2+1 --> -1 c ( b^{7, 71}_2 ∧ b^{7, 71}_1 ∧ -b^{7, 71}_0 ∧ p_497) -> ( b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ b^{7, 72}_0) c in CNF: c -b^{7, 71}_2 ∨ -b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ -p_497 ∨ b^{7, 72}_2 c -b^{7, 71}_2 ∨ -b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ -p_497 ∨ -b^{7, 72}_1 c -b^{7, 71}_2 ∨ -b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ -p_497 ∨ b^{7, 72}_0 c in DIMACS: -9920 -9921 9922 -497 9923 0 -9920 -9921 9922 -497 -9924 0 -9920 -9921 9922 -497 9925 0 c -1+1 --> 0 c ( b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ b^{7, 71}_0 ∧ p_497) -> (-b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ -b^{7, 72}_0) c in CNF: c -b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ -p_497 ∨ -b^{7, 72}_2 c -b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ -p_497 ∨ -b^{7, 72}_1 c -b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ -p_497 ∨ -b^{7, 72}_0 c in DIMACS: -9920 9921 -9922 -497 -9923 0 -9920 9921 -9922 -497 -9924 0 -9920 9921 -9922 -497 -9925 0 c 0+1 --> 1 c (-b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ -b^{7, 71}_0 ∧ p_497) -> (-b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ b^{7, 72}_0) c in CNF: c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ -p_497 ∨ -b^{7, 72}_2 c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ -p_497 ∨ -b^{7, 72}_1 c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ -p_497 ∨ b^{7, 72}_0 c in DIMACS: 9920 9921 9922 -497 -9923 0 9920 9921 9922 -497 -9924 0 9920 9921 9922 -497 9925 0 c 1+1 --> 2 c (-b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ b^{7, 71}_0 ∧ p_497) -> (-b^{7, 72}_2 ∧ b^{7, 72}_1 ∧ -b^{7, 72}_0) c in CNF: c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ -p_497 ∨ -b^{7, 72}_2 c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ -p_497 ∨ b^{7, 72}_1 c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ -p_497 ∨ -b^{7, 72}_0 c in DIMACS: 9920 9921 -9922 -497 -9923 0 9920 9921 -9922 -497 9924 0 9920 9921 -9922 -497 -9925 0 c 2+1 --> break c (-b^{7, 71}_2 ∧ b^{7, 71}_1 ∧ -b^{7, 71}_0 ∧ p_497) -> break c in CNF: c b^{7, 71}_2 ∨ -b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ -p_497 ∨ break c in DIMACS: 9920 -9921 9922 -497 1162 0 c 2-1 --> 1 c (-b^{7, 71}_2 ∧ b^{7, 71}_1 ∧ -b^{7, 71}_0 ∧ -p_497) -> (-b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ b^{7, 72}_0) c in CNF: c b^{7, 71}_2 ∨ -b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ p_497 ∨ -b^{7, 72}_2 c b^{7, 71}_2 ∨ -b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ p_497 ∨ -b^{7, 72}_1 c b^{7, 71}_2 ∨ -b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ p_497 ∨ b^{7, 72}_0 c in DIMACS: 9920 -9921 9922 497 -9923 0 9920 -9921 9922 497 -9924 0 9920 -9921 9922 497 9925 0 c 1-1 --> 0 c (-b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ b^{7, 71}_0 ∧ -p_497) -> (-b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ -b^{7, 72}_0) c in CNF: c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ p_497 ∨ -b^{7, 72}_2 c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ p_497 ∨ -b^{7, 72}_1 c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ p_497 ∨ -b^{7, 72}_0 c in DIMACS: 9920 9921 -9922 497 -9923 0 9920 9921 -9922 497 -9924 0 9920 9921 -9922 497 -9925 0 c 0-1 --> -1 c (-b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ -b^{7, 71}_0 ∧ -p_497) -> ( b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ b^{7, 72}_0) c in CNF: c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ p_497 ∨ b^{7, 72}_2 c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ p_497 ∨ -b^{7, 72}_1 c b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ p_497 ∨ b^{7, 72}_0 c in DIMACS: 9920 9921 9922 497 9923 0 9920 9921 9922 497 -9924 0 9920 9921 9922 497 9925 0 c -1-1 --> -2 c ( b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ b^{7, 71}_0 ∧ -p_497) -> ( b^{7, 72}_2 ∧ b^{7, 72}_1 ∧ -b^{7, 72}_0) c in CNF: c -b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ p_497 ∨ b^{7, 72}_2 c -b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ p_497 ∨ b^{7, 72}_1 c -b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ p_497 ∨ -b^{7, 72}_0 c in DIMACS: -9920 9921 -9922 497 9923 0 -9920 9921 -9922 497 9924 0 -9920 9921 -9922 497 -9925 0 c -2-1 --> break c ( b^{7, 71}_2 ∧ b^{7, 71}_1 ∧ -b^{7, 71}_0 ∧ -p_497) -> break c in CNF: c -b^{7, 71}_2 ∨ -b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ p_497 ∨ break c in DIMACS: -9920 -9921 9922 497 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 71}_2 ∧ -b^{7, 71}_1 ∧ -b^{7, 71}_0 ∧ true) c in CNF: c -b^{7, 71}_2 ∨ b^{7, 71}_1 ∨ b^{7, 71}_0 ∨ false c in DIMACS: -9920 9921 9922 0 c 3 does not represent an automaton state. c -(-b^{7, 71}_2 ∧ b^{7, 71}_1 ∧ b^{7, 71}_0 ∧ true) c in CNF: c b^{7, 71}_2 ∨ -b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ false c in DIMACS: 9920 -9921 -9922 0 c -3 does not represent an automaton state. c -( b^{7, 71}_2 ∧ b^{7, 71}_1 ∧ b^{7, 71}_0 ∧ true) c in CNF: c -b^{7, 71}_2 ∨ -b^{7, 71}_1 ∨ -b^{7, 71}_0 ∨ false c in DIMACS: -9920 -9921 -9922 0 c i = 72 c -2+1 --> -1 c ( b^{7, 72}_2 ∧ b^{7, 72}_1 ∧ -b^{7, 72}_0 ∧ p_504) -> ( b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ b^{7, 73}_0) c in CNF: c -b^{7, 72}_2 ∨ -b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ -p_504 ∨ b^{7, 73}_2 c -b^{7, 72}_2 ∨ -b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ -p_504 ∨ -b^{7, 73}_1 c -b^{7, 72}_2 ∨ -b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ -p_504 ∨ b^{7, 73}_0 c in DIMACS: -9923 -9924 9925 -504 9926 0 -9923 -9924 9925 -504 -9927 0 -9923 -9924 9925 -504 9928 0 c -1+1 --> 0 c ( b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ b^{7, 72}_0 ∧ p_504) -> (-b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ -b^{7, 73}_0) c in CNF: c -b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ -p_504 ∨ -b^{7, 73}_2 c -b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ -p_504 ∨ -b^{7, 73}_1 c -b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ -p_504 ∨ -b^{7, 73}_0 c in DIMACS: -9923 9924 -9925 -504 -9926 0 -9923 9924 -9925 -504 -9927 0 -9923 9924 -9925 -504 -9928 0 c 0+1 --> 1 c (-b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ -b^{7, 72}_0 ∧ p_504) -> (-b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ b^{7, 73}_0) c in CNF: c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ -p_504 ∨ -b^{7, 73}_2 c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ -p_504 ∨ -b^{7, 73}_1 c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ -p_504 ∨ b^{7, 73}_0 c in DIMACS: 9923 9924 9925 -504 -9926 0 9923 9924 9925 -504 -9927 0 9923 9924 9925 -504 9928 0 c 1+1 --> 2 c (-b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ b^{7, 72}_0 ∧ p_504) -> (-b^{7, 73}_2 ∧ b^{7, 73}_1 ∧ -b^{7, 73}_0) c in CNF: c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ -p_504 ∨ -b^{7, 73}_2 c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ -p_504 ∨ b^{7, 73}_1 c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ -p_504 ∨ -b^{7, 73}_0 c in DIMACS: 9923 9924 -9925 -504 -9926 0 9923 9924 -9925 -504 9927 0 9923 9924 -9925 -504 -9928 0 c 2+1 --> break c (-b^{7, 72}_2 ∧ b^{7, 72}_1 ∧ -b^{7, 72}_0 ∧ p_504) -> break c in CNF: c b^{7, 72}_2 ∨ -b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ -p_504 ∨ break c in DIMACS: 9923 -9924 9925 -504 1162 0 c 2-1 --> 1 c (-b^{7, 72}_2 ∧ b^{7, 72}_1 ∧ -b^{7, 72}_0 ∧ -p_504) -> (-b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ b^{7, 73}_0) c in CNF: c b^{7, 72}_2 ∨ -b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ p_504 ∨ -b^{7, 73}_2 c b^{7, 72}_2 ∨ -b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ p_504 ∨ -b^{7, 73}_1 c b^{7, 72}_2 ∨ -b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ p_504 ∨ b^{7, 73}_0 c in DIMACS: 9923 -9924 9925 504 -9926 0 9923 -9924 9925 504 -9927 0 9923 -9924 9925 504 9928 0 c 1-1 --> 0 c (-b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ b^{7, 72}_0 ∧ -p_504) -> (-b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ -b^{7, 73}_0) c in CNF: c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ p_504 ∨ -b^{7, 73}_2 c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ p_504 ∨ -b^{7, 73}_1 c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ p_504 ∨ -b^{7, 73}_0 c in DIMACS: 9923 9924 -9925 504 -9926 0 9923 9924 -9925 504 -9927 0 9923 9924 -9925 504 -9928 0 c 0-1 --> -1 c (-b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ -b^{7, 72}_0 ∧ -p_504) -> ( b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ b^{7, 73}_0) c in CNF: c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ p_504 ∨ b^{7, 73}_2 c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ p_504 ∨ -b^{7, 73}_1 c b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ p_504 ∨ b^{7, 73}_0 c in DIMACS: 9923 9924 9925 504 9926 0 9923 9924 9925 504 -9927 0 9923 9924 9925 504 9928 0 c -1-1 --> -2 c ( b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ b^{7, 72}_0 ∧ -p_504) -> ( b^{7, 73}_2 ∧ b^{7, 73}_1 ∧ -b^{7, 73}_0) c in CNF: c -b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ p_504 ∨ b^{7, 73}_2 c -b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ p_504 ∨ b^{7, 73}_1 c -b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ p_504 ∨ -b^{7, 73}_0 c in DIMACS: -9923 9924 -9925 504 9926 0 -9923 9924 -9925 504 9927 0 -9923 9924 -9925 504 -9928 0 c -2-1 --> break c ( b^{7, 72}_2 ∧ b^{7, 72}_1 ∧ -b^{7, 72}_0 ∧ -p_504) -> break c in CNF: c -b^{7, 72}_2 ∨ -b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ p_504 ∨ break c in DIMACS: -9923 -9924 9925 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 72}_2 ∧ -b^{7, 72}_1 ∧ -b^{7, 72}_0 ∧ true) c in CNF: c -b^{7, 72}_2 ∨ b^{7, 72}_1 ∨ b^{7, 72}_0 ∨ false c in DIMACS: -9923 9924 9925 0 c 3 does not represent an automaton state. c -(-b^{7, 72}_2 ∧ b^{7, 72}_1 ∧ b^{7, 72}_0 ∧ true) c in CNF: c b^{7, 72}_2 ∨ -b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ false c in DIMACS: 9923 -9924 -9925 0 c -3 does not represent an automaton state. c -( b^{7, 72}_2 ∧ b^{7, 72}_1 ∧ b^{7, 72}_0 ∧ true) c in CNF: c -b^{7, 72}_2 ∨ -b^{7, 72}_1 ∨ -b^{7, 72}_0 ∨ false c in DIMACS: -9923 -9924 -9925 0 c i = 73 c -2+1 --> -1 c ( b^{7, 73}_2 ∧ b^{7, 73}_1 ∧ -b^{7, 73}_0 ∧ p_511) -> ( b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ b^{7, 74}_0) c in CNF: c -b^{7, 73}_2 ∨ -b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ -p_511 ∨ b^{7, 74}_2 c -b^{7, 73}_2 ∨ -b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ -p_511 ∨ -b^{7, 74}_1 c -b^{7, 73}_2 ∨ -b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ -p_511 ∨ b^{7, 74}_0 c in DIMACS: -9926 -9927 9928 -511 9929 0 -9926 -9927 9928 -511 -9930 0 -9926 -9927 9928 -511 9931 0 c -1+1 --> 0 c ( b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ b^{7, 73}_0 ∧ p_511) -> (-b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ -b^{7, 74}_0) c in CNF: c -b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ -p_511 ∨ -b^{7, 74}_2 c -b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ -p_511 ∨ -b^{7, 74}_1 c -b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ -p_511 ∨ -b^{7, 74}_0 c in DIMACS: -9926 9927 -9928 -511 -9929 0 -9926 9927 -9928 -511 -9930 0 -9926 9927 -9928 -511 -9931 0 c 0+1 --> 1 c (-b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ -b^{7, 73}_0 ∧ p_511) -> (-b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ b^{7, 74}_0) c in CNF: c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ -p_511 ∨ -b^{7, 74}_2 c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ -p_511 ∨ -b^{7, 74}_1 c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ -p_511 ∨ b^{7, 74}_0 c in DIMACS: 9926 9927 9928 -511 -9929 0 9926 9927 9928 -511 -9930 0 9926 9927 9928 -511 9931 0 c 1+1 --> 2 c (-b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ b^{7, 73}_0 ∧ p_511) -> (-b^{7, 74}_2 ∧ b^{7, 74}_1 ∧ -b^{7, 74}_0) c in CNF: c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ -p_511 ∨ -b^{7, 74}_2 c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ -p_511 ∨ b^{7, 74}_1 c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ -p_511 ∨ -b^{7, 74}_0 c in DIMACS: 9926 9927 -9928 -511 -9929 0 9926 9927 -9928 -511 9930 0 9926 9927 -9928 -511 -9931 0 c 2+1 --> break c (-b^{7, 73}_2 ∧ b^{7, 73}_1 ∧ -b^{7, 73}_0 ∧ p_511) -> break c in CNF: c b^{7, 73}_2 ∨ -b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ -p_511 ∨ break c in DIMACS: 9926 -9927 9928 -511 1162 0 c 2-1 --> 1 c (-b^{7, 73}_2 ∧ b^{7, 73}_1 ∧ -b^{7, 73}_0 ∧ -p_511) -> (-b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ b^{7, 74}_0) c in CNF: c b^{7, 73}_2 ∨ -b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ p_511 ∨ -b^{7, 74}_2 c b^{7, 73}_2 ∨ -b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ p_511 ∨ -b^{7, 74}_1 c b^{7, 73}_2 ∨ -b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ p_511 ∨ b^{7, 74}_0 c in DIMACS: 9926 -9927 9928 511 -9929 0 9926 -9927 9928 511 -9930 0 9926 -9927 9928 511 9931 0 c 1-1 --> 0 c (-b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ b^{7, 73}_0 ∧ -p_511) -> (-b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ -b^{7, 74}_0) c in CNF: c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ p_511 ∨ -b^{7, 74}_2 c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ p_511 ∨ -b^{7, 74}_1 c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ p_511 ∨ -b^{7, 74}_0 c in DIMACS: 9926 9927 -9928 511 -9929 0 9926 9927 -9928 511 -9930 0 9926 9927 -9928 511 -9931 0 c 0-1 --> -1 c (-b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ -b^{7, 73}_0 ∧ -p_511) -> ( b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ b^{7, 74}_0) c in CNF: c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ p_511 ∨ b^{7, 74}_2 c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ p_511 ∨ -b^{7, 74}_1 c b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ p_511 ∨ b^{7, 74}_0 c in DIMACS: 9926 9927 9928 511 9929 0 9926 9927 9928 511 -9930 0 9926 9927 9928 511 9931 0 c -1-1 --> -2 c ( b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ b^{7, 73}_0 ∧ -p_511) -> ( b^{7, 74}_2 ∧ b^{7, 74}_1 ∧ -b^{7, 74}_0) c in CNF: c -b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ p_511 ∨ b^{7, 74}_2 c -b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ p_511 ∨ b^{7, 74}_1 c -b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ p_511 ∨ -b^{7, 74}_0 c in DIMACS: -9926 9927 -9928 511 9929 0 -9926 9927 -9928 511 9930 0 -9926 9927 -9928 511 -9931 0 c -2-1 --> break c ( b^{7, 73}_2 ∧ b^{7, 73}_1 ∧ -b^{7, 73}_0 ∧ -p_511) -> break c in CNF: c -b^{7, 73}_2 ∨ -b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ p_511 ∨ break c in DIMACS: -9926 -9927 9928 511 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 73}_2 ∧ -b^{7, 73}_1 ∧ -b^{7, 73}_0 ∧ true) c in CNF: c -b^{7, 73}_2 ∨ b^{7, 73}_1 ∨ b^{7, 73}_0 ∨ false c in DIMACS: -9926 9927 9928 0 c 3 does not represent an automaton state. c -(-b^{7, 73}_2 ∧ b^{7, 73}_1 ∧ b^{7, 73}_0 ∧ true) c in CNF: c b^{7, 73}_2 ∨ -b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ false c in DIMACS: 9926 -9927 -9928 0 c -3 does not represent an automaton state. c -( b^{7, 73}_2 ∧ b^{7, 73}_1 ∧ b^{7, 73}_0 ∧ true) c in CNF: c -b^{7, 73}_2 ∨ -b^{7, 73}_1 ∨ -b^{7, 73}_0 ∨ false c in DIMACS: -9926 -9927 -9928 0 c i = 74 c -2+1 --> -1 c ( b^{7, 74}_2 ∧ b^{7, 74}_1 ∧ -b^{7, 74}_0 ∧ p_518) -> ( b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ b^{7, 75}_0) c in CNF: c -b^{7, 74}_2 ∨ -b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ -p_518 ∨ b^{7, 75}_2 c -b^{7, 74}_2 ∨ -b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ -p_518 ∨ -b^{7, 75}_1 c -b^{7, 74}_2 ∨ -b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ -p_518 ∨ b^{7, 75}_0 c in DIMACS: -9929 -9930 9931 -518 9932 0 -9929 -9930 9931 -518 -9933 0 -9929 -9930 9931 -518 9934 0 c -1+1 --> 0 c ( b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ b^{7, 74}_0 ∧ p_518) -> (-b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ -b^{7, 75}_0) c in CNF: c -b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ -p_518 ∨ -b^{7, 75}_2 c -b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ -p_518 ∨ -b^{7, 75}_1 c -b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ -p_518 ∨ -b^{7, 75}_0 c in DIMACS: -9929 9930 -9931 -518 -9932 0 -9929 9930 -9931 -518 -9933 0 -9929 9930 -9931 -518 -9934 0 c 0+1 --> 1 c (-b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ -b^{7, 74}_0 ∧ p_518) -> (-b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ b^{7, 75}_0) c in CNF: c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ -p_518 ∨ -b^{7, 75}_2 c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ -p_518 ∨ -b^{7, 75}_1 c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ -p_518 ∨ b^{7, 75}_0 c in DIMACS: 9929 9930 9931 -518 -9932 0 9929 9930 9931 -518 -9933 0 9929 9930 9931 -518 9934 0 c 1+1 --> 2 c (-b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ b^{7, 74}_0 ∧ p_518) -> (-b^{7, 75}_2 ∧ b^{7, 75}_1 ∧ -b^{7, 75}_0) c in CNF: c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ -p_518 ∨ -b^{7, 75}_2 c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ -p_518 ∨ b^{7, 75}_1 c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ -p_518 ∨ -b^{7, 75}_0 c in DIMACS: 9929 9930 -9931 -518 -9932 0 9929 9930 -9931 -518 9933 0 9929 9930 -9931 -518 -9934 0 c 2+1 --> break c (-b^{7, 74}_2 ∧ b^{7, 74}_1 ∧ -b^{7, 74}_0 ∧ p_518) -> break c in CNF: c b^{7, 74}_2 ∨ -b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ -p_518 ∨ break c in DIMACS: 9929 -9930 9931 -518 1162 0 c 2-1 --> 1 c (-b^{7, 74}_2 ∧ b^{7, 74}_1 ∧ -b^{7, 74}_0 ∧ -p_518) -> (-b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ b^{7, 75}_0) c in CNF: c b^{7, 74}_2 ∨ -b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ p_518 ∨ -b^{7, 75}_2 c b^{7, 74}_2 ∨ -b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ p_518 ∨ -b^{7, 75}_1 c b^{7, 74}_2 ∨ -b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ p_518 ∨ b^{7, 75}_0 c in DIMACS: 9929 -9930 9931 518 -9932 0 9929 -9930 9931 518 -9933 0 9929 -9930 9931 518 9934 0 c 1-1 --> 0 c (-b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ b^{7, 74}_0 ∧ -p_518) -> (-b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ -b^{7, 75}_0) c in CNF: c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ p_518 ∨ -b^{7, 75}_2 c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ p_518 ∨ -b^{7, 75}_1 c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ p_518 ∨ -b^{7, 75}_0 c in DIMACS: 9929 9930 -9931 518 -9932 0 9929 9930 -9931 518 -9933 0 9929 9930 -9931 518 -9934 0 c 0-1 --> -1 c (-b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ -b^{7, 74}_0 ∧ -p_518) -> ( b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ b^{7, 75}_0) c in CNF: c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ p_518 ∨ b^{7, 75}_2 c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ p_518 ∨ -b^{7, 75}_1 c b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ p_518 ∨ b^{7, 75}_0 c in DIMACS: 9929 9930 9931 518 9932 0 9929 9930 9931 518 -9933 0 9929 9930 9931 518 9934 0 c -1-1 --> -2 c ( b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ b^{7, 74}_0 ∧ -p_518) -> ( b^{7, 75}_2 ∧ b^{7, 75}_1 ∧ -b^{7, 75}_0) c in CNF: c -b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ p_518 ∨ b^{7, 75}_2 c -b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ p_518 ∨ b^{7, 75}_1 c -b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ p_518 ∨ -b^{7, 75}_0 c in DIMACS: -9929 9930 -9931 518 9932 0 -9929 9930 -9931 518 9933 0 -9929 9930 -9931 518 -9934 0 c -2-1 --> break c ( b^{7, 74}_2 ∧ b^{7, 74}_1 ∧ -b^{7, 74}_0 ∧ -p_518) -> break c in CNF: c -b^{7, 74}_2 ∨ -b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ p_518 ∨ break c in DIMACS: -9929 -9930 9931 518 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 74}_2 ∧ -b^{7, 74}_1 ∧ -b^{7, 74}_0 ∧ true) c in CNF: c -b^{7, 74}_2 ∨ b^{7, 74}_1 ∨ b^{7, 74}_0 ∨ false c in DIMACS: -9929 9930 9931 0 c 3 does not represent an automaton state. c -(-b^{7, 74}_2 ∧ b^{7, 74}_1 ∧ b^{7, 74}_0 ∧ true) c in CNF: c b^{7, 74}_2 ∨ -b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ false c in DIMACS: 9929 -9930 -9931 0 c -3 does not represent an automaton state. c -( b^{7, 74}_2 ∧ b^{7, 74}_1 ∧ b^{7, 74}_0 ∧ true) c in CNF: c -b^{7, 74}_2 ∨ -b^{7, 74}_1 ∨ -b^{7, 74}_0 ∨ false c in DIMACS: -9929 -9930 -9931 0 c i = 75 c -2+1 --> -1 c ( b^{7, 75}_2 ∧ b^{7, 75}_1 ∧ -b^{7, 75}_0 ∧ p_525) -> ( b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ b^{7, 76}_0) c in CNF: c -b^{7, 75}_2 ∨ -b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ -p_525 ∨ b^{7, 76}_2 c -b^{7, 75}_2 ∨ -b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ -p_525 ∨ -b^{7, 76}_1 c -b^{7, 75}_2 ∨ -b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ -p_525 ∨ b^{7, 76}_0 c in DIMACS: -9932 -9933 9934 -525 9935 0 -9932 -9933 9934 -525 -9936 0 -9932 -9933 9934 -525 9937 0 c -1+1 --> 0 c ( b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ b^{7, 75}_0 ∧ p_525) -> (-b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ -b^{7, 76}_0) c in CNF: c -b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ -p_525 ∨ -b^{7, 76}_2 c -b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ -p_525 ∨ -b^{7, 76}_1 c -b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ -p_525 ∨ -b^{7, 76}_0 c in DIMACS: -9932 9933 -9934 -525 -9935 0 -9932 9933 -9934 -525 -9936 0 -9932 9933 -9934 -525 -9937 0 c 0+1 --> 1 c (-b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ -b^{7, 75}_0 ∧ p_525) -> (-b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ b^{7, 76}_0) c in CNF: c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ -p_525 ∨ -b^{7, 76}_2 c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ -p_525 ∨ -b^{7, 76}_1 c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ -p_525 ∨ b^{7, 76}_0 c in DIMACS: 9932 9933 9934 -525 -9935 0 9932 9933 9934 -525 -9936 0 9932 9933 9934 -525 9937 0 c 1+1 --> 2 c (-b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ b^{7, 75}_0 ∧ p_525) -> (-b^{7, 76}_2 ∧ b^{7, 76}_1 ∧ -b^{7, 76}_0) c in CNF: c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ -p_525 ∨ -b^{7, 76}_2 c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ -p_525 ∨ b^{7, 76}_1 c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ -p_525 ∨ -b^{7, 76}_0 c in DIMACS: 9932 9933 -9934 -525 -9935 0 9932 9933 -9934 -525 9936 0 9932 9933 -9934 -525 -9937 0 c 2+1 --> break c (-b^{7, 75}_2 ∧ b^{7, 75}_1 ∧ -b^{7, 75}_0 ∧ p_525) -> break c in CNF: c b^{7, 75}_2 ∨ -b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ -p_525 ∨ break c in DIMACS: 9932 -9933 9934 -525 1162 0 c 2-1 --> 1 c (-b^{7, 75}_2 ∧ b^{7, 75}_1 ∧ -b^{7, 75}_0 ∧ -p_525) -> (-b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ b^{7, 76}_0) c in CNF: c b^{7, 75}_2 ∨ -b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ p_525 ∨ -b^{7, 76}_2 c b^{7, 75}_2 ∨ -b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ p_525 ∨ -b^{7, 76}_1 c b^{7, 75}_2 ∨ -b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ p_525 ∨ b^{7, 76}_0 c in DIMACS: 9932 -9933 9934 525 -9935 0 9932 -9933 9934 525 -9936 0 9932 -9933 9934 525 9937 0 c 1-1 --> 0 c (-b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ b^{7, 75}_0 ∧ -p_525) -> (-b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ -b^{7, 76}_0) c in CNF: c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ p_525 ∨ -b^{7, 76}_2 c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ p_525 ∨ -b^{7, 76}_1 c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ p_525 ∨ -b^{7, 76}_0 c in DIMACS: 9932 9933 -9934 525 -9935 0 9932 9933 -9934 525 -9936 0 9932 9933 -9934 525 -9937 0 c 0-1 --> -1 c (-b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ -b^{7, 75}_0 ∧ -p_525) -> ( b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ b^{7, 76}_0) c in CNF: c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ p_525 ∨ b^{7, 76}_2 c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ p_525 ∨ -b^{7, 76}_1 c b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ p_525 ∨ b^{7, 76}_0 c in DIMACS: 9932 9933 9934 525 9935 0 9932 9933 9934 525 -9936 0 9932 9933 9934 525 9937 0 c -1-1 --> -2 c ( b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ b^{7, 75}_0 ∧ -p_525) -> ( b^{7, 76}_2 ∧ b^{7, 76}_1 ∧ -b^{7, 76}_0) c in CNF: c -b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ p_525 ∨ b^{7, 76}_2 c -b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ p_525 ∨ b^{7, 76}_1 c -b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ p_525 ∨ -b^{7, 76}_0 c in DIMACS: -9932 9933 -9934 525 9935 0 -9932 9933 -9934 525 9936 0 -9932 9933 -9934 525 -9937 0 c -2-1 --> break c ( b^{7, 75}_2 ∧ b^{7, 75}_1 ∧ -b^{7, 75}_0 ∧ -p_525) -> break c in CNF: c -b^{7, 75}_2 ∨ -b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ p_525 ∨ break c in DIMACS: -9932 -9933 9934 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 75}_2 ∧ -b^{7, 75}_1 ∧ -b^{7, 75}_0 ∧ true) c in CNF: c -b^{7, 75}_2 ∨ b^{7, 75}_1 ∨ b^{7, 75}_0 ∨ false c in DIMACS: -9932 9933 9934 0 c 3 does not represent an automaton state. c -(-b^{7, 75}_2 ∧ b^{7, 75}_1 ∧ b^{7, 75}_0 ∧ true) c in CNF: c b^{7, 75}_2 ∨ -b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ false c in DIMACS: 9932 -9933 -9934 0 c -3 does not represent an automaton state. c -( b^{7, 75}_2 ∧ b^{7, 75}_1 ∧ b^{7, 75}_0 ∧ true) c in CNF: c -b^{7, 75}_2 ∨ -b^{7, 75}_1 ∨ -b^{7, 75}_0 ∨ false c in DIMACS: -9932 -9933 -9934 0 c i = 76 c -2+1 --> -1 c ( b^{7, 76}_2 ∧ b^{7, 76}_1 ∧ -b^{7, 76}_0 ∧ p_532) -> ( b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ b^{7, 77}_0) c in CNF: c -b^{7, 76}_2 ∨ -b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ -p_532 ∨ b^{7, 77}_2 c -b^{7, 76}_2 ∨ -b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ -p_532 ∨ -b^{7, 77}_1 c -b^{7, 76}_2 ∨ -b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ -p_532 ∨ b^{7, 77}_0 c in DIMACS: -9935 -9936 9937 -532 9938 0 -9935 -9936 9937 -532 -9939 0 -9935 -9936 9937 -532 9940 0 c -1+1 --> 0 c ( b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ b^{7, 76}_0 ∧ p_532) -> (-b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ -b^{7, 77}_0) c in CNF: c -b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ -p_532 ∨ -b^{7, 77}_2 c -b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ -p_532 ∨ -b^{7, 77}_1 c -b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ -p_532 ∨ -b^{7, 77}_0 c in DIMACS: -9935 9936 -9937 -532 -9938 0 -9935 9936 -9937 -532 -9939 0 -9935 9936 -9937 -532 -9940 0 c 0+1 --> 1 c (-b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ -b^{7, 76}_0 ∧ p_532) -> (-b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ b^{7, 77}_0) c in CNF: c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ -p_532 ∨ -b^{7, 77}_2 c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ -p_532 ∨ -b^{7, 77}_1 c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ -p_532 ∨ b^{7, 77}_0 c in DIMACS: 9935 9936 9937 -532 -9938 0 9935 9936 9937 -532 -9939 0 9935 9936 9937 -532 9940 0 c 1+1 --> 2 c (-b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ b^{7, 76}_0 ∧ p_532) -> (-b^{7, 77}_2 ∧ b^{7, 77}_1 ∧ -b^{7, 77}_0) c in CNF: c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ -p_532 ∨ -b^{7, 77}_2 c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ -p_532 ∨ b^{7, 77}_1 c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ -p_532 ∨ -b^{7, 77}_0 c in DIMACS: 9935 9936 -9937 -532 -9938 0 9935 9936 -9937 -532 9939 0 9935 9936 -9937 -532 -9940 0 c 2+1 --> break c (-b^{7, 76}_2 ∧ b^{7, 76}_1 ∧ -b^{7, 76}_0 ∧ p_532) -> break c in CNF: c b^{7, 76}_2 ∨ -b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ -p_532 ∨ break c in DIMACS: 9935 -9936 9937 -532 1162 0 c 2-1 --> 1 c (-b^{7, 76}_2 ∧ b^{7, 76}_1 ∧ -b^{7, 76}_0 ∧ -p_532) -> (-b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ b^{7, 77}_0) c in CNF: c b^{7, 76}_2 ∨ -b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ p_532 ∨ -b^{7, 77}_2 c b^{7, 76}_2 ∨ -b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ p_532 ∨ -b^{7, 77}_1 c b^{7, 76}_2 ∨ -b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ p_532 ∨ b^{7, 77}_0 c in DIMACS: 9935 -9936 9937 532 -9938 0 9935 -9936 9937 532 -9939 0 9935 -9936 9937 532 9940 0 c 1-1 --> 0 c (-b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ b^{7, 76}_0 ∧ -p_532) -> (-b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ -b^{7, 77}_0) c in CNF: c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ p_532 ∨ -b^{7, 77}_2 c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ p_532 ∨ -b^{7, 77}_1 c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ p_532 ∨ -b^{7, 77}_0 c in DIMACS: 9935 9936 -9937 532 -9938 0 9935 9936 -9937 532 -9939 0 9935 9936 -9937 532 -9940 0 c 0-1 --> -1 c (-b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ -b^{7, 76}_0 ∧ -p_532) -> ( b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ b^{7, 77}_0) c in CNF: c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ p_532 ∨ b^{7, 77}_2 c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ p_532 ∨ -b^{7, 77}_1 c b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ p_532 ∨ b^{7, 77}_0 c in DIMACS: 9935 9936 9937 532 9938 0 9935 9936 9937 532 -9939 0 9935 9936 9937 532 9940 0 c -1-1 --> -2 c ( b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ b^{7, 76}_0 ∧ -p_532) -> ( b^{7, 77}_2 ∧ b^{7, 77}_1 ∧ -b^{7, 77}_0) c in CNF: c -b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ p_532 ∨ b^{7, 77}_2 c -b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ p_532 ∨ b^{7, 77}_1 c -b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ p_532 ∨ -b^{7, 77}_0 c in DIMACS: -9935 9936 -9937 532 9938 0 -9935 9936 -9937 532 9939 0 -9935 9936 -9937 532 -9940 0 c -2-1 --> break c ( b^{7, 76}_2 ∧ b^{7, 76}_1 ∧ -b^{7, 76}_0 ∧ -p_532) -> break c in CNF: c -b^{7, 76}_2 ∨ -b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ p_532 ∨ break c in DIMACS: -9935 -9936 9937 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 76}_2 ∧ -b^{7, 76}_1 ∧ -b^{7, 76}_0 ∧ true) c in CNF: c -b^{7, 76}_2 ∨ b^{7, 76}_1 ∨ b^{7, 76}_0 ∨ false c in DIMACS: -9935 9936 9937 0 c 3 does not represent an automaton state. c -(-b^{7, 76}_2 ∧ b^{7, 76}_1 ∧ b^{7, 76}_0 ∧ true) c in CNF: c b^{7, 76}_2 ∨ -b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ false c in DIMACS: 9935 -9936 -9937 0 c -3 does not represent an automaton state. c -( b^{7, 76}_2 ∧ b^{7, 76}_1 ∧ b^{7, 76}_0 ∧ true) c in CNF: c -b^{7, 76}_2 ∨ -b^{7, 76}_1 ∨ -b^{7, 76}_0 ∨ false c in DIMACS: -9935 -9936 -9937 0 c i = 77 c -2+1 --> -1 c ( b^{7, 77}_2 ∧ b^{7, 77}_1 ∧ -b^{7, 77}_0 ∧ p_539) -> ( b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ b^{7, 78}_0) c in CNF: c -b^{7, 77}_2 ∨ -b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ -p_539 ∨ b^{7, 78}_2 c -b^{7, 77}_2 ∨ -b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ -p_539 ∨ -b^{7, 78}_1 c -b^{7, 77}_2 ∨ -b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ -p_539 ∨ b^{7, 78}_0 c in DIMACS: -9938 -9939 9940 -539 9941 0 -9938 -9939 9940 -539 -9942 0 -9938 -9939 9940 -539 9943 0 c -1+1 --> 0 c ( b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ b^{7, 77}_0 ∧ p_539) -> (-b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ -b^{7, 78}_0) c in CNF: c -b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ -p_539 ∨ -b^{7, 78}_2 c -b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ -p_539 ∨ -b^{7, 78}_1 c -b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ -p_539 ∨ -b^{7, 78}_0 c in DIMACS: -9938 9939 -9940 -539 -9941 0 -9938 9939 -9940 -539 -9942 0 -9938 9939 -9940 -539 -9943 0 c 0+1 --> 1 c (-b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ -b^{7, 77}_0 ∧ p_539) -> (-b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ b^{7, 78}_0) c in CNF: c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ -p_539 ∨ -b^{7, 78}_2 c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ -p_539 ∨ -b^{7, 78}_1 c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ -p_539 ∨ b^{7, 78}_0 c in DIMACS: 9938 9939 9940 -539 -9941 0 9938 9939 9940 -539 -9942 0 9938 9939 9940 -539 9943 0 c 1+1 --> 2 c (-b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ b^{7, 77}_0 ∧ p_539) -> (-b^{7, 78}_2 ∧ b^{7, 78}_1 ∧ -b^{7, 78}_0) c in CNF: c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ -p_539 ∨ -b^{7, 78}_2 c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ -p_539 ∨ b^{7, 78}_1 c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ -p_539 ∨ -b^{7, 78}_0 c in DIMACS: 9938 9939 -9940 -539 -9941 0 9938 9939 -9940 -539 9942 0 9938 9939 -9940 -539 -9943 0 c 2+1 --> break c (-b^{7, 77}_2 ∧ b^{7, 77}_1 ∧ -b^{7, 77}_0 ∧ p_539) -> break c in CNF: c b^{7, 77}_2 ∨ -b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ -p_539 ∨ break c in DIMACS: 9938 -9939 9940 -539 1162 0 c 2-1 --> 1 c (-b^{7, 77}_2 ∧ b^{7, 77}_1 ∧ -b^{7, 77}_0 ∧ -p_539) -> (-b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ b^{7, 78}_0) c in CNF: c b^{7, 77}_2 ∨ -b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ p_539 ∨ -b^{7, 78}_2 c b^{7, 77}_2 ∨ -b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ p_539 ∨ -b^{7, 78}_1 c b^{7, 77}_2 ∨ -b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ p_539 ∨ b^{7, 78}_0 c in DIMACS: 9938 -9939 9940 539 -9941 0 9938 -9939 9940 539 -9942 0 9938 -9939 9940 539 9943 0 c 1-1 --> 0 c (-b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ b^{7, 77}_0 ∧ -p_539) -> (-b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ -b^{7, 78}_0) c in CNF: c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ p_539 ∨ -b^{7, 78}_2 c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ p_539 ∨ -b^{7, 78}_1 c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ p_539 ∨ -b^{7, 78}_0 c in DIMACS: 9938 9939 -9940 539 -9941 0 9938 9939 -9940 539 -9942 0 9938 9939 -9940 539 -9943 0 c 0-1 --> -1 c (-b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ -b^{7, 77}_0 ∧ -p_539) -> ( b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ b^{7, 78}_0) c in CNF: c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ p_539 ∨ b^{7, 78}_2 c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ p_539 ∨ -b^{7, 78}_1 c b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ p_539 ∨ b^{7, 78}_0 c in DIMACS: 9938 9939 9940 539 9941 0 9938 9939 9940 539 -9942 0 9938 9939 9940 539 9943 0 c -1-1 --> -2 c ( b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ b^{7, 77}_0 ∧ -p_539) -> ( b^{7, 78}_2 ∧ b^{7, 78}_1 ∧ -b^{7, 78}_0) c in CNF: c -b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ p_539 ∨ b^{7, 78}_2 c -b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ p_539 ∨ b^{7, 78}_1 c -b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ p_539 ∨ -b^{7, 78}_0 c in DIMACS: -9938 9939 -9940 539 9941 0 -9938 9939 -9940 539 9942 0 -9938 9939 -9940 539 -9943 0 c -2-1 --> break c ( b^{7, 77}_2 ∧ b^{7, 77}_1 ∧ -b^{7, 77}_0 ∧ -p_539) -> break c in CNF: c -b^{7, 77}_2 ∨ -b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ p_539 ∨ break c in DIMACS: -9938 -9939 9940 539 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 77}_2 ∧ -b^{7, 77}_1 ∧ -b^{7, 77}_0 ∧ true) c in CNF: c -b^{7, 77}_2 ∨ b^{7, 77}_1 ∨ b^{7, 77}_0 ∨ false c in DIMACS: -9938 9939 9940 0 c 3 does not represent an automaton state. c -(-b^{7, 77}_2 ∧ b^{7, 77}_1 ∧ b^{7, 77}_0 ∧ true) c in CNF: c b^{7, 77}_2 ∨ -b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ false c in DIMACS: 9938 -9939 -9940 0 c -3 does not represent an automaton state. c -( b^{7, 77}_2 ∧ b^{7, 77}_1 ∧ b^{7, 77}_0 ∧ true) c in CNF: c -b^{7, 77}_2 ∨ -b^{7, 77}_1 ∨ -b^{7, 77}_0 ∨ false c in DIMACS: -9938 -9939 -9940 0 c i = 78 c -2+1 --> -1 c ( b^{7, 78}_2 ∧ b^{7, 78}_1 ∧ -b^{7, 78}_0 ∧ p_546) -> ( b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ b^{7, 79}_0) c in CNF: c -b^{7, 78}_2 ∨ -b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ -p_546 ∨ b^{7, 79}_2 c -b^{7, 78}_2 ∨ -b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ -p_546 ∨ -b^{7, 79}_1 c -b^{7, 78}_2 ∨ -b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ -p_546 ∨ b^{7, 79}_0 c in DIMACS: -9941 -9942 9943 -546 9944 0 -9941 -9942 9943 -546 -9945 0 -9941 -9942 9943 -546 9946 0 c -1+1 --> 0 c ( b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ b^{7, 78}_0 ∧ p_546) -> (-b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ -b^{7, 79}_0) c in CNF: c -b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ -p_546 ∨ -b^{7, 79}_2 c -b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ -p_546 ∨ -b^{7, 79}_1 c -b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ -p_546 ∨ -b^{7, 79}_0 c in DIMACS: -9941 9942 -9943 -546 -9944 0 -9941 9942 -9943 -546 -9945 0 -9941 9942 -9943 -546 -9946 0 c 0+1 --> 1 c (-b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ -b^{7, 78}_0 ∧ p_546) -> (-b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ b^{7, 79}_0) c in CNF: c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ -p_546 ∨ -b^{7, 79}_2 c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ -p_546 ∨ -b^{7, 79}_1 c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ -p_546 ∨ b^{7, 79}_0 c in DIMACS: 9941 9942 9943 -546 -9944 0 9941 9942 9943 -546 -9945 0 9941 9942 9943 -546 9946 0 c 1+1 --> 2 c (-b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ b^{7, 78}_0 ∧ p_546) -> (-b^{7, 79}_2 ∧ b^{7, 79}_1 ∧ -b^{7, 79}_0) c in CNF: c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ -p_546 ∨ -b^{7, 79}_2 c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ -p_546 ∨ b^{7, 79}_1 c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ -p_546 ∨ -b^{7, 79}_0 c in DIMACS: 9941 9942 -9943 -546 -9944 0 9941 9942 -9943 -546 9945 0 9941 9942 -9943 -546 -9946 0 c 2+1 --> break c (-b^{7, 78}_2 ∧ b^{7, 78}_1 ∧ -b^{7, 78}_0 ∧ p_546) -> break c in CNF: c b^{7, 78}_2 ∨ -b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ -p_546 ∨ break c in DIMACS: 9941 -9942 9943 -546 1162 0 c 2-1 --> 1 c (-b^{7, 78}_2 ∧ b^{7, 78}_1 ∧ -b^{7, 78}_0 ∧ -p_546) -> (-b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ b^{7, 79}_0) c in CNF: c b^{7, 78}_2 ∨ -b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ p_546 ∨ -b^{7, 79}_2 c b^{7, 78}_2 ∨ -b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ p_546 ∨ -b^{7, 79}_1 c b^{7, 78}_2 ∨ -b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ p_546 ∨ b^{7, 79}_0 c in DIMACS: 9941 -9942 9943 546 -9944 0 9941 -9942 9943 546 -9945 0 9941 -9942 9943 546 9946 0 c 1-1 --> 0 c (-b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ b^{7, 78}_0 ∧ -p_546) -> (-b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ -b^{7, 79}_0) c in CNF: c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ p_546 ∨ -b^{7, 79}_2 c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ p_546 ∨ -b^{7, 79}_1 c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ p_546 ∨ -b^{7, 79}_0 c in DIMACS: 9941 9942 -9943 546 -9944 0 9941 9942 -9943 546 -9945 0 9941 9942 -9943 546 -9946 0 c 0-1 --> -1 c (-b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ -b^{7, 78}_0 ∧ -p_546) -> ( b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ b^{7, 79}_0) c in CNF: c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ p_546 ∨ b^{7, 79}_2 c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ p_546 ∨ -b^{7, 79}_1 c b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ p_546 ∨ b^{7, 79}_0 c in DIMACS: 9941 9942 9943 546 9944 0 9941 9942 9943 546 -9945 0 9941 9942 9943 546 9946 0 c -1-1 --> -2 c ( b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ b^{7, 78}_0 ∧ -p_546) -> ( b^{7, 79}_2 ∧ b^{7, 79}_1 ∧ -b^{7, 79}_0) c in CNF: c -b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ p_546 ∨ b^{7, 79}_2 c -b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ p_546 ∨ b^{7, 79}_1 c -b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ p_546 ∨ -b^{7, 79}_0 c in DIMACS: -9941 9942 -9943 546 9944 0 -9941 9942 -9943 546 9945 0 -9941 9942 -9943 546 -9946 0 c -2-1 --> break c ( b^{7, 78}_2 ∧ b^{7, 78}_1 ∧ -b^{7, 78}_0 ∧ -p_546) -> break c in CNF: c -b^{7, 78}_2 ∨ -b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ p_546 ∨ break c in DIMACS: -9941 -9942 9943 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 78}_2 ∧ -b^{7, 78}_1 ∧ -b^{7, 78}_0 ∧ true) c in CNF: c -b^{7, 78}_2 ∨ b^{7, 78}_1 ∨ b^{7, 78}_0 ∨ false c in DIMACS: -9941 9942 9943 0 c 3 does not represent an automaton state. c -(-b^{7, 78}_2 ∧ b^{7, 78}_1 ∧ b^{7, 78}_0 ∧ true) c in CNF: c b^{7, 78}_2 ∨ -b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ false c in DIMACS: 9941 -9942 -9943 0 c -3 does not represent an automaton state. c -( b^{7, 78}_2 ∧ b^{7, 78}_1 ∧ b^{7, 78}_0 ∧ true) c in CNF: c -b^{7, 78}_2 ∨ -b^{7, 78}_1 ∨ -b^{7, 78}_0 ∨ false c in DIMACS: -9941 -9942 -9943 0 c i = 79 c -2+1 --> -1 c ( b^{7, 79}_2 ∧ b^{7, 79}_1 ∧ -b^{7, 79}_0 ∧ p_553) -> ( b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ b^{7, 80}_0) c in CNF: c -b^{7, 79}_2 ∨ -b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ -p_553 ∨ b^{7, 80}_2 c -b^{7, 79}_2 ∨ -b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ -p_553 ∨ -b^{7, 80}_1 c -b^{7, 79}_2 ∨ -b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ -p_553 ∨ b^{7, 80}_0 c in DIMACS: -9944 -9945 9946 -553 9947 0 -9944 -9945 9946 -553 -9948 0 -9944 -9945 9946 -553 9949 0 c -1+1 --> 0 c ( b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ b^{7, 79}_0 ∧ p_553) -> (-b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ -b^{7, 80}_0) c in CNF: c -b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ -p_553 ∨ -b^{7, 80}_2 c -b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ -p_553 ∨ -b^{7, 80}_1 c -b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ -p_553 ∨ -b^{7, 80}_0 c in DIMACS: -9944 9945 -9946 -553 -9947 0 -9944 9945 -9946 -553 -9948 0 -9944 9945 -9946 -553 -9949 0 c 0+1 --> 1 c (-b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ -b^{7, 79}_0 ∧ p_553) -> (-b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ b^{7, 80}_0) c in CNF: c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ -p_553 ∨ -b^{7, 80}_2 c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ -p_553 ∨ -b^{7, 80}_1 c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ -p_553 ∨ b^{7, 80}_0 c in DIMACS: 9944 9945 9946 -553 -9947 0 9944 9945 9946 -553 -9948 0 9944 9945 9946 -553 9949 0 c 1+1 --> 2 c (-b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ b^{7, 79}_0 ∧ p_553) -> (-b^{7, 80}_2 ∧ b^{7, 80}_1 ∧ -b^{7, 80}_0) c in CNF: c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ -p_553 ∨ -b^{7, 80}_2 c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ -p_553 ∨ b^{7, 80}_1 c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ -p_553 ∨ -b^{7, 80}_0 c in DIMACS: 9944 9945 -9946 -553 -9947 0 9944 9945 -9946 -553 9948 0 9944 9945 -9946 -553 -9949 0 c 2+1 --> break c (-b^{7, 79}_2 ∧ b^{7, 79}_1 ∧ -b^{7, 79}_0 ∧ p_553) -> break c in CNF: c b^{7, 79}_2 ∨ -b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ -p_553 ∨ break c in DIMACS: 9944 -9945 9946 -553 1162 0 c 2-1 --> 1 c (-b^{7, 79}_2 ∧ b^{7, 79}_1 ∧ -b^{7, 79}_0 ∧ -p_553) -> (-b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ b^{7, 80}_0) c in CNF: c b^{7, 79}_2 ∨ -b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ p_553 ∨ -b^{7, 80}_2 c b^{7, 79}_2 ∨ -b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ p_553 ∨ -b^{7, 80}_1 c b^{7, 79}_2 ∨ -b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ p_553 ∨ b^{7, 80}_0 c in DIMACS: 9944 -9945 9946 553 -9947 0 9944 -9945 9946 553 -9948 0 9944 -9945 9946 553 9949 0 c 1-1 --> 0 c (-b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ b^{7, 79}_0 ∧ -p_553) -> (-b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ -b^{7, 80}_0) c in CNF: c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ p_553 ∨ -b^{7, 80}_2 c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ p_553 ∨ -b^{7, 80}_1 c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ p_553 ∨ -b^{7, 80}_0 c in DIMACS: 9944 9945 -9946 553 -9947 0 9944 9945 -9946 553 -9948 0 9944 9945 -9946 553 -9949 0 c 0-1 --> -1 c (-b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ -b^{7, 79}_0 ∧ -p_553) -> ( b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ b^{7, 80}_0) c in CNF: c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ p_553 ∨ b^{7, 80}_2 c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ p_553 ∨ -b^{7, 80}_1 c b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ p_553 ∨ b^{7, 80}_0 c in DIMACS: 9944 9945 9946 553 9947 0 9944 9945 9946 553 -9948 0 9944 9945 9946 553 9949 0 c -1-1 --> -2 c ( b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ b^{7, 79}_0 ∧ -p_553) -> ( b^{7, 80}_2 ∧ b^{7, 80}_1 ∧ -b^{7, 80}_0) c in CNF: c -b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ p_553 ∨ b^{7, 80}_2 c -b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ p_553 ∨ b^{7, 80}_1 c -b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ p_553 ∨ -b^{7, 80}_0 c in DIMACS: -9944 9945 -9946 553 9947 0 -9944 9945 -9946 553 9948 0 -9944 9945 -9946 553 -9949 0 c -2-1 --> break c ( b^{7, 79}_2 ∧ b^{7, 79}_1 ∧ -b^{7, 79}_0 ∧ -p_553) -> break c in CNF: c -b^{7, 79}_2 ∨ -b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ p_553 ∨ break c in DIMACS: -9944 -9945 9946 553 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 79}_2 ∧ -b^{7, 79}_1 ∧ -b^{7, 79}_0 ∧ true) c in CNF: c -b^{7, 79}_2 ∨ b^{7, 79}_1 ∨ b^{7, 79}_0 ∨ false c in DIMACS: -9944 9945 9946 0 c 3 does not represent an automaton state. c -(-b^{7, 79}_2 ∧ b^{7, 79}_1 ∧ b^{7, 79}_0 ∧ true) c in CNF: c b^{7, 79}_2 ∨ -b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ false c in DIMACS: 9944 -9945 -9946 0 c -3 does not represent an automaton state. c -( b^{7, 79}_2 ∧ b^{7, 79}_1 ∧ b^{7, 79}_0 ∧ true) c in CNF: c -b^{7, 79}_2 ∨ -b^{7, 79}_1 ∨ -b^{7, 79}_0 ∨ false c in DIMACS: -9944 -9945 -9946 0 c i = 80 c -2+1 --> -1 c ( b^{7, 80}_2 ∧ b^{7, 80}_1 ∧ -b^{7, 80}_0 ∧ p_560) -> ( b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ b^{7, 81}_0) c in CNF: c -b^{7, 80}_2 ∨ -b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ -p_560 ∨ b^{7, 81}_2 c -b^{7, 80}_2 ∨ -b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ -p_560 ∨ -b^{7, 81}_1 c -b^{7, 80}_2 ∨ -b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ -p_560 ∨ b^{7, 81}_0 c in DIMACS: -9947 -9948 9949 -560 9950 0 -9947 -9948 9949 -560 -9951 0 -9947 -9948 9949 -560 9952 0 c -1+1 --> 0 c ( b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ b^{7, 80}_0 ∧ p_560) -> (-b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ -b^{7, 81}_0) c in CNF: c -b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ -p_560 ∨ -b^{7, 81}_2 c -b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ -p_560 ∨ -b^{7, 81}_1 c -b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ -p_560 ∨ -b^{7, 81}_0 c in DIMACS: -9947 9948 -9949 -560 -9950 0 -9947 9948 -9949 -560 -9951 0 -9947 9948 -9949 -560 -9952 0 c 0+1 --> 1 c (-b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ -b^{7, 80}_0 ∧ p_560) -> (-b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ b^{7, 81}_0) c in CNF: c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ -p_560 ∨ -b^{7, 81}_2 c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ -p_560 ∨ -b^{7, 81}_1 c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ -p_560 ∨ b^{7, 81}_0 c in DIMACS: 9947 9948 9949 -560 -9950 0 9947 9948 9949 -560 -9951 0 9947 9948 9949 -560 9952 0 c 1+1 --> 2 c (-b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ b^{7, 80}_0 ∧ p_560) -> (-b^{7, 81}_2 ∧ b^{7, 81}_1 ∧ -b^{7, 81}_0) c in CNF: c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ -p_560 ∨ -b^{7, 81}_2 c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ -p_560 ∨ b^{7, 81}_1 c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ -p_560 ∨ -b^{7, 81}_0 c in DIMACS: 9947 9948 -9949 -560 -9950 0 9947 9948 -9949 -560 9951 0 9947 9948 -9949 -560 -9952 0 c 2+1 --> break c (-b^{7, 80}_2 ∧ b^{7, 80}_1 ∧ -b^{7, 80}_0 ∧ p_560) -> break c in CNF: c b^{7, 80}_2 ∨ -b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ -p_560 ∨ break c in DIMACS: 9947 -9948 9949 -560 1162 0 c 2-1 --> 1 c (-b^{7, 80}_2 ∧ b^{7, 80}_1 ∧ -b^{7, 80}_0 ∧ -p_560) -> (-b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ b^{7, 81}_0) c in CNF: c b^{7, 80}_2 ∨ -b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ p_560 ∨ -b^{7, 81}_2 c b^{7, 80}_2 ∨ -b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ p_560 ∨ -b^{7, 81}_1 c b^{7, 80}_2 ∨ -b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ p_560 ∨ b^{7, 81}_0 c in DIMACS: 9947 -9948 9949 560 -9950 0 9947 -9948 9949 560 -9951 0 9947 -9948 9949 560 9952 0 c 1-1 --> 0 c (-b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ b^{7, 80}_0 ∧ -p_560) -> (-b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ -b^{7, 81}_0) c in CNF: c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ p_560 ∨ -b^{7, 81}_2 c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ p_560 ∨ -b^{7, 81}_1 c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ p_560 ∨ -b^{7, 81}_0 c in DIMACS: 9947 9948 -9949 560 -9950 0 9947 9948 -9949 560 -9951 0 9947 9948 -9949 560 -9952 0 c 0-1 --> -1 c (-b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ -b^{7, 80}_0 ∧ -p_560) -> ( b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ b^{7, 81}_0) c in CNF: c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ p_560 ∨ b^{7, 81}_2 c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ p_560 ∨ -b^{7, 81}_1 c b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ p_560 ∨ b^{7, 81}_0 c in DIMACS: 9947 9948 9949 560 9950 0 9947 9948 9949 560 -9951 0 9947 9948 9949 560 9952 0 c -1-1 --> -2 c ( b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ b^{7, 80}_0 ∧ -p_560) -> ( b^{7, 81}_2 ∧ b^{7, 81}_1 ∧ -b^{7, 81}_0) c in CNF: c -b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ p_560 ∨ b^{7, 81}_2 c -b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ p_560 ∨ b^{7, 81}_1 c -b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ p_560 ∨ -b^{7, 81}_0 c in DIMACS: -9947 9948 -9949 560 9950 0 -9947 9948 -9949 560 9951 0 -9947 9948 -9949 560 -9952 0 c -2-1 --> break c ( b^{7, 80}_2 ∧ b^{7, 80}_1 ∧ -b^{7, 80}_0 ∧ -p_560) -> break c in CNF: c -b^{7, 80}_2 ∨ -b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ p_560 ∨ break c in DIMACS: -9947 -9948 9949 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 80}_2 ∧ -b^{7, 80}_1 ∧ -b^{7, 80}_0 ∧ true) c in CNF: c -b^{7, 80}_2 ∨ b^{7, 80}_1 ∨ b^{7, 80}_0 ∨ false c in DIMACS: -9947 9948 9949 0 c 3 does not represent an automaton state. c -(-b^{7, 80}_2 ∧ b^{7, 80}_1 ∧ b^{7, 80}_0 ∧ true) c in CNF: c b^{7, 80}_2 ∨ -b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ false c in DIMACS: 9947 -9948 -9949 0 c -3 does not represent an automaton state. c -( b^{7, 80}_2 ∧ b^{7, 80}_1 ∧ b^{7, 80}_0 ∧ true) c in CNF: c -b^{7, 80}_2 ∨ -b^{7, 80}_1 ∨ -b^{7, 80}_0 ∨ false c in DIMACS: -9947 -9948 -9949 0 c i = 81 c -2+1 --> -1 c ( b^{7, 81}_2 ∧ b^{7, 81}_1 ∧ -b^{7, 81}_0 ∧ p_567) -> ( b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ b^{7, 82}_0) c in CNF: c -b^{7, 81}_2 ∨ -b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ -p_567 ∨ b^{7, 82}_2 c -b^{7, 81}_2 ∨ -b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ -p_567 ∨ -b^{7, 82}_1 c -b^{7, 81}_2 ∨ -b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ -p_567 ∨ b^{7, 82}_0 c in DIMACS: -9950 -9951 9952 -567 9953 0 -9950 -9951 9952 -567 -9954 0 -9950 -9951 9952 -567 9955 0 c -1+1 --> 0 c ( b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ b^{7, 81}_0 ∧ p_567) -> (-b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ -b^{7, 82}_0) c in CNF: c -b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ -p_567 ∨ -b^{7, 82}_2 c -b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ -p_567 ∨ -b^{7, 82}_1 c -b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ -p_567 ∨ -b^{7, 82}_0 c in DIMACS: -9950 9951 -9952 -567 -9953 0 -9950 9951 -9952 -567 -9954 0 -9950 9951 -9952 -567 -9955 0 c 0+1 --> 1 c (-b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ -b^{7, 81}_0 ∧ p_567) -> (-b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ b^{7, 82}_0) c in CNF: c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ -p_567 ∨ -b^{7, 82}_2 c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ -p_567 ∨ -b^{7, 82}_1 c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ -p_567 ∨ b^{7, 82}_0 c in DIMACS: 9950 9951 9952 -567 -9953 0 9950 9951 9952 -567 -9954 0 9950 9951 9952 -567 9955 0 c 1+1 --> 2 c (-b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ b^{7, 81}_0 ∧ p_567) -> (-b^{7, 82}_2 ∧ b^{7, 82}_1 ∧ -b^{7, 82}_0) c in CNF: c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ -p_567 ∨ -b^{7, 82}_2 c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ -p_567 ∨ b^{7, 82}_1 c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ -p_567 ∨ -b^{7, 82}_0 c in DIMACS: 9950 9951 -9952 -567 -9953 0 9950 9951 -9952 -567 9954 0 9950 9951 -9952 -567 -9955 0 c 2+1 --> break c (-b^{7, 81}_2 ∧ b^{7, 81}_1 ∧ -b^{7, 81}_0 ∧ p_567) -> break c in CNF: c b^{7, 81}_2 ∨ -b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ -p_567 ∨ break c in DIMACS: 9950 -9951 9952 -567 1162 0 c 2-1 --> 1 c (-b^{7, 81}_2 ∧ b^{7, 81}_1 ∧ -b^{7, 81}_0 ∧ -p_567) -> (-b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ b^{7, 82}_0) c in CNF: c b^{7, 81}_2 ∨ -b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ p_567 ∨ -b^{7, 82}_2 c b^{7, 81}_2 ∨ -b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ p_567 ∨ -b^{7, 82}_1 c b^{7, 81}_2 ∨ -b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ p_567 ∨ b^{7, 82}_0 c in DIMACS: 9950 -9951 9952 567 -9953 0 9950 -9951 9952 567 -9954 0 9950 -9951 9952 567 9955 0 c 1-1 --> 0 c (-b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ b^{7, 81}_0 ∧ -p_567) -> (-b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ -b^{7, 82}_0) c in CNF: c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ p_567 ∨ -b^{7, 82}_2 c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ p_567 ∨ -b^{7, 82}_1 c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ p_567 ∨ -b^{7, 82}_0 c in DIMACS: 9950 9951 -9952 567 -9953 0 9950 9951 -9952 567 -9954 0 9950 9951 -9952 567 -9955 0 c 0-1 --> -1 c (-b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ -b^{7, 81}_0 ∧ -p_567) -> ( b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ b^{7, 82}_0) c in CNF: c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ p_567 ∨ b^{7, 82}_2 c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ p_567 ∨ -b^{7, 82}_1 c b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ p_567 ∨ b^{7, 82}_0 c in DIMACS: 9950 9951 9952 567 9953 0 9950 9951 9952 567 -9954 0 9950 9951 9952 567 9955 0 c -1-1 --> -2 c ( b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ b^{7, 81}_0 ∧ -p_567) -> ( b^{7, 82}_2 ∧ b^{7, 82}_1 ∧ -b^{7, 82}_0) c in CNF: c -b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ p_567 ∨ b^{7, 82}_2 c -b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ p_567 ∨ b^{7, 82}_1 c -b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ p_567 ∨ -b^{7, 82}_0 c in DIMACS: -9950 9951 -9952 567 9953 0 -9950 9951 -9952 567 9954 0 -9950 9951 -9952 567 -9955 0 c -2-1 --> break c ( b^{7, 81}_2 ∧ b^{7, 81}_1 ∧ -b^{7, 81}_0 ∧ -p_567) -> break c in CNF: c -b^{7, 81}_2 ∨ -b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ p_567 ∨ break c in DIMACS: -9950 -9951 9952 567 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 81}_2 ∧ -b^{7, 81}_1 ∧ -b^{7, 81}_0 ∧ true) c in CNF: c -b^{7, 81}_2 ∨ b^{7, 81}_1 ∨ b^{7, 81}_0 ∨ false c in DIMACS: -9950 9951 9952 0 c 3 does not represent an automaton state. c -(-b^{7, 81}_2 ∧ b^{7, 81}_1 ∧ b^{7, 81}_0 ∧ true) c in CNF: c b^{7, 81}_2 ∨ -b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ false c in DIMACS: 9950 -9951 -9952 0 c -3 does not represent an automaton state. c -( b^{7, 81}_2 ∧ b^{7, 81}_1 ∧ b^{7, 81}_0 ∧ true) c in CNF: c -b^{7, 81}_2 ∨ -b^{7, 81}_1 ∨ -b^{7, 81}_0 ∨ false c in DIMACS: -9950 -9951 -9952 0 c i = 82 c -2+1 --> -1 c ( b^{7, 82}_2 ∧ b^{7, 82}_1 ∧ -b^{7, 82}_0 ∧ p_574) -> ( b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ b^{7, 83}_0) c in CNF: c -b^{7, 82}_2 ∨ -b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ -p_574 ∨ b^{7, 83}_2 c -b^{7, 82}_2 ∨ -b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ -p_574 ∨ -b^{7, 83}_1 c -b^{7, 82}_2 ∨ -b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ -p_574 ∨ b^{7, 83}_0 c in DIMACS: -9953 -9954 9955 -574 9956 0 -9953 -9954 9955 -574 -9957 0 -9953 -9954 9955 -574 9958 0 c -1+1 --> 0 c ( b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ b^{7, 82}_0 ∧ p_574) -> (-b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ -b^{7, 83}_0) c in CNF: c -b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ -p_574 ∨ -b^{7, 83}_2 c -b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ -p_574 ∨ -b^{7, 83}_1 c -b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ -p_574 ∨ -b^{7, 83}_0 c in DIMACS: -9953 9954 -9955 -574 -9956 0 -9953 9954 -9955 -574 -9957 0 -9953 9954 -9955 -574 -9958 0 c 0+1 --> 1 c (-b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ -b^{7, 82}_0 ∧ p_574) -> (-b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ b^{7, 83}_0) c in CNF: c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ -p_574 ∨ -b^{7, 83}_2 c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ -p_574 ∨ -b^{7, 83}_1 c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ -p_574 ∨ b^{7, 83}_0 c in DIMACS: 9953 9954 9955 -574 -9956 0 9953 9954 9955 -574 -9957 0 9953 9954 9955 -574 9958 0 c 1+1 --> 2 c (-b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ b^{7, 82}_0 ∧ p_574) -> (-b^{7, 83}_2 ∧ b^{7, 83}_1 ∧ -b^{7, 83}_0) c in CNF: c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ -p_574 ∨ -b^{7, 83}_2 c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ -p_574 ∨ b^{7, 83}_1 c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ -p_574 ∨ -b^{7, 83}_0 c in DIMACS: 9953 9954 -9955 -574 -9956 0 9953 9954 -9955 -574 9957 0 9953 9954 -9955 -574 -9958 0 c 2+1 --> break c (-b^{7, 82}_2 ∧ b^{7, 82}_1 ∧ -b^{7, 82}_0 ∧ p_574) -> break c in CNF: c b^{7, 82}_2 ∨ -b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ -p_574 ∨ break c in DIMACS: 9953 -9954 9955 -574 1162 0 c 2-1 --> 1 c (-b^{7, 82}_2 ∧ b^{7, 82}_1 ∧ -b^{7, 82}_0 ∧ -p_574) -> (-b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ b^{7, 83}_0) c in CNF: c b^{7, 82}_2 ∨ -b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ p_574 ∨ -b^{7, 83}_2 c b^{7, 82}_2 ∨ -b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ p_574 ∨ -b^{7, 83}_1 c b^{7, 82}_2 ∨ -b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ p_574 ∨ b^{7, 83}_0 c in DIMACS: 9953 -9954 9955 574 -9956 0 9953 -9954 9955 574 -9957 0 9953 -9954 9955 574 9958 0 c 1-1 --> 0 c (-b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ b^{7, 82}_0 ∧ -p_574) -> (-b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ -b^{7, 83}_0) c in CNF: c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ p_574 ∨ -b^{7, 83}_2 c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ p_574 ∨ -b^{7, 83}_1 c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ p_574 ∨ -b^{7, 83}_0 c in DIMACS: 9953 9954 -9955 574 -9956 0 9953 9954 -9955 574 -9957 0 9953 9954 -9955 574 -9958 0 c 0-1 --> -1 c (-b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ -b^{7, 82}_0 ∧ -p_574) -> ( b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ b^{7, 83}_0) c in CNF: c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ p_574 ∨ b^{7, 83}_2 c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ p_574 ∨ -b^{7, 83}_1 c b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ p_574 ∨ b^{7, 83}_0 c in DIMACS: 9953 9954 9955 574 9956 0 9953 9954 9955 574 -9957 0 9953 9954 9955 574 9958 0 c -1-1 --> -2 c ( b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ b^{7, 82}_0 ∧ -p_574) -> ( b^{7, 83}_2 ∧ b^{7, 83}_1 ∧ -b^{7, 83}_0) c in CNF: c -b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ p_574 ∨ b^{7, 83}_2 c -b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ p_574 ∨ b^{7, 83}_1 c -b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ p_574 ∨ -b^{7, 83}_0 c in DIMACS: -9953 9954 -9955 574 9956 0 -9953 9954 -9955 574 9957 0 -9953 9954 -9955 574 -9958 0 c -2-1 --> break c ( b^{7, 82}_2 ∧ b^{7, 82}_1 ∧ -b^{7, 82}_0 ∧ -p_574) -> break c in CNF: c -b^{7, 82}_2 ∨ -b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ p_574 ∨ break c in DIMACS: -9953 -9954 9955 574 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 82}_2 ∧ -b^{7, 82}_1 ∧ -b^{7, 82}_0 ∧ true) c in CNF: c -b^{7, 82}_2 ∨ b^{7, 82}_1 ∨ b^{7, 82}_0 ∨ false c in DIMACS: -9953 9954 9955 0 c 3 does not represent an automaton state. c -(-b^{7, 82}_2 ∧ b^{7, 82}_1 ∧ b^{7, 82}_0 ∧ true) c in CNF: c b^{7, 82}_2 ∨ -b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ false c in DIMACS: 9953 -9954 -9955 0 c -3 does not represent an automaton state. c -( b^{7, 82}_2 ∧ b^{7, 82}_1 ∧ b^{7, 82}_0 ∧ true) c in CNF: c -b^{7, 82}_2 ∨ -b^{7, 82}_1 ∨ -b^{7, 82}_0 ∨ false c in DIMACS: -9953 -9954 -9955 0 c i = 83 c -2+1 --> -1 c ( b^{7, 83}_2 ∧ b^{7, 83}_1 ∧ -b^{7, 83}_0 ∧ p_581) -> ( b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ b^{7, 84}_0) c in CNF: c -b^{7, 83}_2 ∨ -b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ -p_581 ∨ b^{7, 84}_2 c -b^{7, 83}_2 ∨ -b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ -p_581 ∨ -b^{7, 84}_1 c -b^{7, 83}_2 ∨ -b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ -p_581 ∨ b^{7, 84}_0 c in DIMACS: -9956 -9957 9958 -581 9959 0 -9956 -9957 9958 -581 -9960 0 -9956 -9957 9958 -581 9961 0 c -1+1 --> 0 c ( b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ b^{7, 83}_0 ∧ p_581) -> (-b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ -b^{7, 84}_0) c in CNF: c -b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ -p_581 ∨ -b^{7, 84}_2 c -b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ -p_581 ∨ -b^{7, 84}_1 c -b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ -p_581 ∨ -b^{7, 84}_0 c in DIMACS: -9956 9957 -9958 -581 -9959 0 -9956 9957 -9958 -581 -9960 0 -9956 9957 -9958 -581 -9961 0 c 0+1 --> 1 c (-b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ -b^{7, 83}_0 ∧ p_581) -> (-b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ b^{7, 84}_0) c in CNF: c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ -p_581 ∨ -b^{7, 84}_2 c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ -p_581 ∨ -b^{7, 84}_1 c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ -p_581 ∨ b^{7, 84}_0 c in DIMACS: 9956 9957 9958 -581 -9959 0 9956 9957 9958 -581 -9960 0 9956 9957 9958 -581 9961 0 c 1+1 --> 2 c (-b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ b^{7, 83}_0 ∧ p_581) -> (-b^{7, 84}_2 ∧ b^{7, 84}_1 ∧ -b^{7, 84}_0) c in CNF: c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ -p_581 ∨ -b^{7, 84}_2 c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ -p_581 ∨ b^{7, 84}_1 c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ -p_581 ∨ -b^{7, 84}_0 c in DIMACS: 9956 9957 -9958 -581 -9959 0 9956 9957 -9958 -581 9960 0 9956 9957 -9958 -581 -9961 0 c 2+1 --> break c (-b^{7, 83}_2 ∧ b^{7, 83}_1 ∧ -b^{7, 83}_0 ∧ p_581) -> break c in CNF: c b^{7, 83}_2 ∨ -b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ -p_581 ∨ break c in DIMACS: 9956 -9957 9958 -581 1162 0 c 2-1 --> 1 c (-b^{7, 83}_2 ∧ b^{7, 83}_1 ∧ -b^{7, 83}_0 ∧ -p_581) -> (-b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ b^{7, 84}_0) c in CNF: c b^{7, 83}_2 ∨ -b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ p_581 ∨ -b^{7, 84}_2 c b^{7, 83}_2 ∨ -b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ p_581 ∨ -b^{7, 84}_1 c b^{7, 83}_2 ∨ -b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ p_581 ∨ b^{7, 84}_0 c in DIMACS: 9956 -9957 9958 581 -9959 0 9956 -9957 9958 581 -9960 0 9956 -9957 9958 581 9961 0 c 1-1 --> 0 c (-b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ b^{7, 83}_0 ∧ -p_581) -> (-b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ -b^{7, 84}_0) c in CNF: c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ p_581 ∨ -b^{7, 84}_2 c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ p_581 ∨ -b^{7, 84}_1 c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ p_581 ∨ -b^{7, 84}_0 c in DIMACS: 9956 9957 -9958 581 -9959 0 9956 9957 -9958 581 -9960 0 9956 9957 -9958 581 -9961 0 c 0-1 --> -1 c (-b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ -b^{7, 83}_0 ∧ -p_581) -> ( b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ b^{7, 84}_0) c in CNF: c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ p_581 ∨ b^{7, 84}_2 c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ p_581 ∨ -b^{7, 84}_1 c b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ p_581 ∨ b^{7, 84}_0 c in DIMACS: 9956 9957 9958 581 9959 0 9956 9957 9958 581 -9960 0 9956 9957 9958 581 9961 0 c -1-1 --> -2 c ( b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ b^{7, 83}_0 ∧ -p_581) -> ( b^{7, 84}_2 ∧ b^{7, 84}_1 ∧ -b^{7, 84}_0) c in CNF: c -b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ p_581 ∨ b^{7, 84}_2 c -b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ p_581 ∨ b^{7, 84}_1 c -b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ p_581 ∨ -b^{7, 84}_0 c in DIMACS: -9956 9957 -9958 581 9959 0 -9956 9957 -9958 581 9960 0 -9956 9957 -9958 581 -9961 0 c -2-1 --> break c ( b^{7, 83}_2 ∧ b^{7, 83}_1 ∧ -b^{7, 83}_0 ∧ -p_581) -> break c in CNF: c -b^{7, 83}_2 ∨ -b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ p_581 ∨ break c in DIMACS: -9956 -9957 9958 581 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 83}_2 ∧ -b^{7, 83}_1 ∧ -b^{7, 83}_0 ∧ true) c in CNF: c -b^{7, 83}_2 ∨ b^{7, 83}_1 ∨ b^{7, 83}_0 ∨ false c in DIMACS: -9956 9957 9958 0 c 3 does not represent an automaton state. c -(-b^{7, 83}_2 ∧ b^{7, 83}_1 ∧ b^{7, 83}_0 ∧ true) c in CNF: c b^{7, 83}_2 ∨ -b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ false c in DIMACS: 9956 -9957 -9958 0 c -3 does not represent an automaton state. c -( b^{7, 83}_2 ∧ b^{7, 83}_1 ∧ b^{7, 83}_0 ∧ true) c in CNF: c -b^{7, 83}_2 ∨ -b^{7, 83}_1 ∨ -b^{7, 83}_0 ∨ false c in DIMACS: -9956 -9957 -9958 0 c i = 84 c -2+1 --> -1 c ( b^{7, 84}_2 ∧ b^{7, 84}_1 ∧ -b^{7, 84}_0 ∧ p_588) -> ( b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ b^{7, 85}_0) c in CNF: c -b^{7, 84}_2 ∨ -b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ -p_588 ∨ b^{7, 85}_2 c -b^{7, 84}_2 ∨ -b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ -p_588 ∨ -b^{7, 85}_1 c -b^{7, 84}_2 ∨ -b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ -p_588 ∨ b^{7, 85}_0 c in DIMACS: -9959 -9960 9961 -588 9962 0 -9959 -9960 9961 -588 -9963 0 -9959 -9960 9961 -588 9964 0 c -1+1 --> 0 c ( b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ b^{7, 84}_0 ∧ p_588) -> (-b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ -b^{7, 85}_0) c in CNF: c -b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ -p_588 ∨ -b^{7, 85}_2 c -b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ -p_588 ∨ -b^{7, 85}_1 c -b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ -p_588 ∨ -b^{7, 85}_0 c in DIMACS: -9959 9960 -9961 -588 -9962 0 -9959 9960 -9961 -588 -9963 0 -9959 9960 -9961 -588 -9964 0 c 0+1 --> 1 c (-b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ -b^{7, 84}_0 ∧ p_588) -> (-b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ b^{7, 85}_0) c in CNF: c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ -p_588 ∨ -b^{7, 85}_2 c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ -p_588 ∨ -b^{7, 85}_1 c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ -p_588 ∨ b^{7, 85}_0 c in DIMACS: 9959 9960 9961 -588 -9962 0 9959 9960 9961 -588 -9963 0 9959 9960 9961 -588 9964 0 c 1+1 --> 2 c (-b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ b^{7, 84}_0 ∧ p_588) -> (-b^{7, 85}_2 ∧ b^{7, 85}_1 ∧ -b^{7, 85}_0) c in CNF: c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ -p_588 ∨ -b^{7, 85}_2 c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ -p_588 ∨ b^{7, 85}_1 c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ -p_588 ∨ -b^{7, 85}_0 c in DIMACS: 9959 9960 -9961 -588 -9962 0 9959 9960 -9961 -588 9963 0 9959 9960 -9961 -588 -9964 0 c 2+1 --> break c (-b^{7, 84}_2 ∧ b^{7, 84}_1 ∧ -b^{7, 84}_0 ∧ p_588) -> break c in CNF: c b^{7, 84}_2 ∨ -b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ -p_588 ∨ break c in DIMACS: 9959 -9960 9961 -588 1162 0 c 2-1 --> 1 c (-b^{7, 84}_2 ∧ b^{7, 84}_1 ∧ -b^{7, 84}_0 ∧ -p_588) -> (-b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ b^{7, 85}_0) c in CNF: c b^{7, 84}_2 ∨ -b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ p_588 ∨ -b^{7, 85}_2 c b^{7, 84}_2 ∨ -b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ p_588 ∨ -b^{7, 85}_1 c b^{7, 84}_2 ∨ -b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ p_588 ∨ b^{7, 85}_0 c in DIMACS: 9959 -9960 9961 588 -9962 0 9959 -9960 9961 588 -9963 0 9959 -9960 9961 588 9964 0 c 1-1 --> 0 c (-b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ b^{7, 84}_0 ∧ -p_588) -> (-b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ -b^{7, 85}_0) c in CNF: c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ p_588 ∨ -b^{7, 85}_2 c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ p_588 ∨ -b^{7, 85}_1 c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ p_588 ∨ -b^{7, 85}_0 c in DIMACS: 9959 9960 -9961 588 -9962 0 9959 9960 -9961 588 -9963 0 9959 9960 -9961 588 -9964 0 c 0-1 --> -1 c (-b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ -b^{7, 84}_0 ∧ -p_588) -> ( b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ b^{7, 85}_0) c in CNF: c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ p_588 ∨ b^{7, 85}_2 c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ p_588 ∨ -b^{7, 85}_1 c b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ p_588 ∨ b^{7, 85}_0 c in DIMACS: 9959 9960 9961 588 9962 0 9959 9960 9961 588 -9963 0 9959 9960 9961 588 9964 0 c -1-1 --> -2 c ( b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ b^{7, 84}_0 ∧ -p_588) -> ( b^{7, 85}_2 ∧ b^{7, 85}_1 ∧ -b^{7, 85}_0) c in CNF: c -b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ p_588 ∨ b^{7, 85}_2 c -b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ p_588 ∨ b^{7, 85}_1 c -b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ p_588 ∨ -b^{7, 85}_0 c in DIMACS: -9959 9960 -9961 588 9962 0 -9959 9960 -9961 588 9963 0 -9959 9960 -9961 588 -9964 0 c -2-1 --> break c ( b^{7, 84}_2 ∧ b^{7, 84}_1 ∧ -b^{7, 84}_0 ∧ -p_588) -> break c in CNF: c -b^{7, 84}_2 ∨ -b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ p_588 ∨ break c in DIMACS: -9959 -9960 9961 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 84}_2 ∧ -b^{7, 84}_1 ∧ -b^{7, 84}_0 ∧ true) c in CNF: c -b^{7, 84}_2 ∨ b^{7, 84}_1 ∨ b^{7, 84}_0 ∨ false c in DIMACS: -9959 9960 9961 0 c 3 does not represent an automaton state. c -(-b^{7, 84}_2 ∧ b^{7, 84}_1 ∧ b^{7, 84}_0 ∧ true) c in CNF: c b^{7, 84}_2 ∨ -b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ false c in DIMACS: 9959 -9960 -9961 0 c -3 does not represent an automaton state. c -( b^{7, 84}_2 ∧ b^{7, 84}_1 ∧ b^{7, 84}_0 ∧ true) c in CNF: c -b^{7, 84}_2 ∨ -b^{7, 84}_1 ∨ -b^{7, 84}_0 ∨ false c in DIMACS: -9959 -9960 -9961 0 c i = 85 c -2+1 --> -1 c ( b^{7, 85}_2 ∧ b^{7, 85}_1 ∧ -b^{7, 85}_0 ∧ p_595) -> ( b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ b^{7, 86}_0) c in CNF: c -b^{7, 85}_2 ∨ -b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ -p_595 ∨ b^{7, 86}_2 c -b^{7, 85}_2 ∨ -b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ -p_595 ∨ -b^{7, 86}_1 c -b^{7, 85}_2 ∨ -b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ -p_595 ∨ b^{7, 86}_0 c in DIMACS: -9962 -9963 9964 -595 9965 0 -9962 -9963 9964 -595 -9966 0 -9962 -9963 9964 -595 9967 0 c -1+1 --> 0 c ( b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ b^{7, 85}_0 ∧ p_595) -> (-b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ -b^{7, 86}_0) c in CNF: c -b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ -p_595 ∨ -b^{7, 86}_2 c -b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ -p_595 ∨ -b^{7, 86}_1 c -b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ -p_595 ∨ -b^{7, 86}_0 c in DIMACS: -9962 9963 -9964 -595 -9965 0 -9962 9963 -9964 -595 -9966 0 -9962 9963 -9964 -595 -9967 0 c 0+1 --> 1 c (-b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ -b^{7, 85}_0 ∧ p_595) -> (-b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ b^{7, 86}_0) c in CNF: c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ -p_595 ∨ -b^{7, 86}_2 c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ -p_595 ∨ -b^{7, 86}_1 c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ -p_595 ∨ b^{7, 86}_0 c in DIMACS: 9962 9963 9964 -595 -9965 0 9962 9963 9964 -595 -9966 0 9962 9963 9964 -595 9967 0 c 1+1 --> 2 c (-b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ b^{7, 85}_0 ∧ p_595) -> (-b^{7, 86}_2 ∧ b^{7, 86}_1 ∧ -b^{7, 86}_0) c in CNF: c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ -p_595 ∨ -b^{7, 86}_2 c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ -p_595 ∨ b^{7, 86}_1 c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ -p_595 ∨ -b^{7, 86}_0 c in DIMACS: 9962 9963 -9964 -595 -9965 0 9962 9963 -9964 -595 9966 0 9962 9963 -9964 -595 -9967 0 c 2+1 --> break c (-b^{7, 85}_2 ∧ b^{7, 85}_1 ∧ -b^{7, 85}_0 ∧ p_595) -> break c in CNF: c b^{7, 85}_2 ∨ -b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ -p_595 ∨ break c in DIMACS: 9962 -9963 9964 -595 1162 0 c 2-1 --> 1 c (-b^{7, 85}_2 ∧ b^{7, 85}_1 ∧ -b^{7, 85}_0 ∧ -p_595) -> (-b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ b^{7, 86}_0) c in CNF: c b^{7, 85}_2 ∨ -b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ p_595 ∨ -b^{7, 86}_2 c b^{7, 85}_2 ∨ -b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ p_595 ∨ -b^{7, 86}_1 c b^{7, 85}_2 ∨ -b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ p_595 ∨ b^{7, 86}_0 c in DIMACS: 9962 -9963 9964 595 -9965 0 9962 -9963 9964 595 -9966 0 9962 -9963 9964 595 9967 0 c 1-1 --> 0 c (-b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ b^{7, 85}_0 ∧ -p_595) -> (-b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ -b^{7, 86}_0) c in CNF: c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ p_595 ∨ -b^{7, 86}_2 c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ p_595 ∨ -b^{7, 86}_1 c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ p_595 ∨ -b^{7, 86}_0 c in DIMACS: 9962 9963 -9964 595 -9965 0 9962 9963 -9964 595 -9966 0 9962 9963 -9964 595 -9967 0 c 0-1 --> -1 c (-b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ -b^{7, 85}_0 ∧ -p_595) -> ( b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ b^{7, 86}_0) c in CNF: c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ p_595 ∨ b^{7, 86}_2 c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ p_595 ∨ -b^{7, 86}_1 c b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ p_595 ∨ b^{7, 86}_0 c in DIMACS: 9962 9963 9964 595 9965 0 9962 9963 9964 595 -9966 0 9962 9963 9964 595 9967 0 c -1-1 --> -2 c ( b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ b^{7, 85}_0 ∧ -p_595) -> ( b^{7, 86}_2 ∧ b^{7, 86}_1 ∧ -b^{7, 86}_0) c in CNF: c -b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ p_595 ∨ b^{7, 86}_2 c -b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ p_595 ∨ b^{7, 86}_1 c -b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ p_595 ∨ -b^{7, 86}_0 c in DIMACS: -9962 9963 -9964 595 9965 0 -9962 9963 -9964 595 9966 0 -9962 9963 -9964 595 -9967 0 c -2-1 --> break c ( b^{7, 85}_2 ∧ b^{7, 85}_1 ∧ -b^{7, 85}_0 ∧ -p_595) -> break c in CNF: c -b^{7, 85}_2 ∨ -b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ p_595 ∨ break c in DIMACS: -9962 -9963 9964 595 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 85}_2 ∧ -b^{7, 85}_1 ∧ -b^{7, 85}_0 ∧ true) c in CNF: c -b^{7, 85}_2 ∨ b^{7, 85}_1 ∨ b^{7, 85}_0 ∨ false c in DIMACS: -9962 9963 9964 0 c 3 does not represent an automaton state. c -(-b^{7, 85}_2 ∧ b^{7, 85}_1 ∧ b^{7, 85}_0 ∧ true) c in CNF: c b^{7, 85}_2 ∨ -b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ false c in DIMACS: 9962 -9963 -9964 0 c -3 does not represent an automaton state. c -( b^{7, 85}_2 ∧ b^{7, 85}_1 ∧ b^{7, 85}_0 ∧ true) c in CNF: c -b^{7, 85}_2 ∨ -b^{7, 85}_1 ∨ -b^{7, 85}_0 ∨ false c in DIMACS: -9962 -9963 -9964 0 c i = 86 c -2+1 --> -1 c ( b^{7, 86}_2 ∧ b^{7, 86}_1 ∧ -b^{7, 86}_0 ∧ p_602) -> ( b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ b^{7, 87}_0) c in CNF: c -b^{7, 86}_2 ∨ -b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ -p_602 ∨ b^{7, 87}_2 c -b^{7, 86}_2 ∨ -b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ -p_602 ∨ -b^{7, 87}_1 c -b^{7, 86}_2 ∨ -b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ -p_602 ∨ b^{7, 87}_0 c in DIMACS: -9965 -9966 9967 -602 9968 0 -9965 -9966 9967 -602 -9969 0 -9965 -9966 9967 -602 9970 0 c -1+1 --> 0 c ( b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ b^{7, 86}_0 ∧ p_602) -> (-b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ -b^{7, 87}_0) c in CNF: c -b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ -p_602 ∨ -b^{7, 87}_2 c -b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ -p_602 ∨ -b^{7, 87}_1 c -b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ -p_602 ∨ -b^{7, 87}_0 c in DIMACS: -9965 9966 -9967 -602 -9968 0 -9965 9966 -9967 -602 -9969 0 -9965 9966 -9967 -602 -9970 0 c 0+1 --> 1 c (-b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ -b^{7, 86}_0 ∧ p_602) -> (-b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ b^{7, 87}_0) c in CNF: c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ -p_602 ∨ -b^{7, 87}_2 c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ -p_602 ∨ -b^{7, 87}_1 c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ -p_602 ∨ b^{7, 87}_0 c in DIMACS: 9965 9966 9967 -602 -9968 0 9965 9966 9967 -602 -9969 0 9965 9966 9967 -602 9970 0 c 1+1 --> 2 c (-b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ b^{7, 86}_0 ∧ p_602) -> (-b^{7, 87}_2 ∧ b^{7, 87}_1 ∧ -b^{7, 87}_0) c in CNF: c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ -p_602 ∨ -b^{7, 87}_2 c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ -p_602 ∨ b^{7, 87}_1 c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ -p_602 ∨ -b^{7, 87}_0 c in DIMACS: 9965 9966 -9967 -602 -9968 0 9965 9966 -9967 -602 9969 0 9965 9966 -9967 -602 -9970 0 c 2+1 --> break c (-b^{7, 86}_2 ∧ b^{7, 86}_1 ∧ -b^{7, 86}_0 ∧ p_602) -> break c in CNF: c b^{7, 86}_2 ∨ -b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ -p_602 ∨ break c in DIMACS: 9965 -9966 9967 -602 1162 0 c 2-1 --> 1 c (-b^{7, 86}_2 ∧ b^{7, 86}_1 ∧ -b^{7, 86}_0 ∧ -p_602) -> (-b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ b^{7, 87}_0) c in CNF: c b^{7, 86}_2 ∨ -b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ p_602 ∨ -b^{7, 87}_2 c b^{7, 86}_2 ∨ -b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ p_602 ∨ -b^{7, 87}_1 c b^{7, 86}_2 ∨ -b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ p_602 ∨ b^{7, 87}_0 c in DIMACS: 9965 -9966 9967 602 -9968 0 9965 -9966 9967 602 -9969 0 9965 -9966 9967 602 9970 0 c 1-1 --> 0 c (-b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ b^{7, 86}_0 ∧ -p_602) -> (-b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ -b^{7, 87}_0) c in CNF: c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ p_602 ∨ -b^{7, 87}_2 c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ p_602 ∨ -b^{7, 87}_1 c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ p_602 ∨ -b^{7, 87}_0 c in DIMACS: 9965 9966 -9967 602 -9968 0 9965 9966 -9967 602 -9969 0 9965 9966 -9967 602 -9970 0 c 0-1 --> -1 c (-b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ -b^{7, 86}_0 ∧ -p_602) -> ( b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ b^{7, 87}_0) c in CNF: c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ p_602 ∨ b^{7, 87}_2 c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ p_602 ∨ -b^{7, 87}_1 c b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ p_602 ∨ b^{7, 87}_0 c in DIMACS: 9965 9966 9967 602 9968 0 9965 9966 9967 602 -9969 0 9965 9966 9967 602 9970 0 c -1-1 --> -2 c ( b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ b^{7, 86}_0 ∧ -p_602) -> ( b^{7, 87}_2 ∧ b^{7, 87}_1 ∧ -b^{7, 87}_0) c in CNF: c -b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ p_602 ∨ b^{7, 87}_2 c -b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ p_602 ∨ b^{7, 87}_1 c -b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ p_602 ∨ -b^{7, 87}_0 c in DIMACS: -9965 9966 -9967 602 9968 0 -9965 9966 -9967 602 9969 0 -9965 9966 -9967 602 -9970 0 c -2-1 --> break c ( b^{7, 86}_2 ∧ b^{7, 86}_1 ∧ -b^{7, 86}_0 ∧ -p_602) -> break c in CNF: c -b^{7, 86}_2 ∨ -b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ p_602 ∨ break c in DIMACS: -9965 -9966 9967 602 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 86}_2 ∧ -b^{7, 86}_1 ∧ -b^{7, 86}_0 ∧ true) c in CNF: c -b^{7, 86}_2 ∨ b^{7, 86}_1 ∨ b^{7, 86}_0 ∨ false c in DIMACS: -9965 9966 9967 0 c 3 does not represent an automaton state. c -(-b^{7, 86}_2 ∧ b^{7, 86}_1 ∧ b^{7, 86}_0 ∧ true) c in CNF: c b^{7, 86}_2 ∨ -b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ false c in DIMACS: 9965 -9966 -9967 0 c -3 does not represent an automaton state. c -( b^{7, 86}_2 ∧ b^{7, 86}_1 ∧ b^{7, 86}_0 ∧ true) c in CNF: c -b^{7, 86}_2 ∨ -b^{7, 86}_1 ∨ -b^{7, 86}_0 ∨ false c in DIMACS: -9965 -9966 -9967 0 c i = 87 c -2+1 --> -1 c ( b^{7, 87}_2 ∧ b^{7, 87}_1 ∧ -b^{7, 87}_0 ∧ p_609) -> ( b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ b^{7, 88}_0) c in CNF: c -b^{7, 87}_2 ∨ -b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ -p_609 ∨ b^{7, 88}_2 c -b^{7, 87}_2 ∨ -b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ -p_609 ∨ -b^{7, 88}_1 c -b^{7, 87}_2 ∨ -b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ -p_609 ∨ b^{7, 88}_0 c in DIMACS: -9968 -9969 9970 -609 9971 0 -9968 -9969 9970 -609 -9972 0 -9968 -9969 9970 -609 9973 0 c -1+1 --> 0 c ( b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ b^{7, 87}_0 ∧ p_609) -> (-b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ -b^{7, 88}_0) c in CNF: c -b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ -p_609 ∨ -b^{7, 88}_2 c -b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ -p_609 ∨ -b^{7, 88}_1 c -b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ -p_609 ∨ -b^{7, 88}_0 c in DIMACS: -9968 9969 -9970 -609 -9971 0 -9968 9969 -9970 -609 -9972 0 -9968 9969 -9970 -609 -9973 0 c 0+1 --> 1 c (-b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ -b^{7, 87}_0 ∧ p_609) -> (-b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ b^{7, 88}_0) c in CNF: c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ -p_609 ∨ -b^{7, 88}_2 c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ -p_609 ∨ -b^{7, 88}_1 c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ -p_609 ∨ b^{7, 88}_0 c in DIMACS: 9968 9969 9970 -609 -9971 0 9968 9969 9970 -609 -9972 0 9968 9969 9970 -609 9973 0 c 1+1 --> 2 c (-b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ b^{7, 87}_0 ∧ p_609) -> (-b^{7, 88}_2 ∧ b^{7, 88}_1 ∧ -b^{7, 88}_0) c in CNF: c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ -p_609 ∨ -b^{7, 88}_2 c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ -p_609 ∨ b^{7, 88}_1 c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ -p_609 ∨ -b^{7, 88}_0 c in DIMACS: 9968 9969 -9970 -609 -9971 0 9968 9969 -9970 -609 9972 0 9968 9969 -9970 -609 -9973 0 c 2+1 --> break c (-b^{7, 87}_2 ∧ b^{7, 87}_1 ∧ -b^{7, 87}_0 ∧ p_609) -> break c in CNF: c b^{7, 87}_2 ∨ -b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ -p_609 ∨ break c in DIMACS: 9968 -9969 9970 -609 1162 0 c 2-1 --> 1 c (-b^{7, 87}_2 ∧ b^{7, 87}_1 ∧ -b^{7, 87}_0 ∧ -p_609) -> (-b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ b^{7, 88}_0) c in CNF: c b^{7, 87}_2 ∨ -b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ p_609 ∨ -b^{7, 88}_2 c b^{7, 87}_2 ∨ -b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ p_609 ∨ -b^{7, 88}_1 c b^{7, 87}_2 ∨ -b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ p_609 ∨ b^{7, 88}_0 c in DIMACS: 9968 -9969 9970 609 -9971 0 9968 -9969 9970 609 -9972 0 9968 -9969 9970 609 9973 0 c 1-1 --> 0 c (-b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ b^{7, 87}_0 ∧ -p_609) -> (-b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ -b^{7, 88}_0) c in CNF: c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ p_609 ∨ -b^{7, 88}_2 c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ p_609 ∨ -b^{7, 88}_1 c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ p_609 ∨ -b^{7, 88}_0 c in DIMACS: 9968 9969 -9970 609 -9971 0 9968 9969 -9970 609 -9972 0 9968 9969 -9970 609 -9973 0 c 0-1 --> -1 c (-b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ -b^{7, 87}_0 ∧ -p_609) -> ( b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ b^{7, 88}_0) c in CNF: c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ p_609 ∨ b^{7, 88}_2 c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ p_609 ∨ -b^{7, 88}_1 c b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ p_609 ∨ b^{7, 88}_0 c in DIMACS: 9968 9969 9970 609 9971 0 9968 9969 9970 609 -9972 0 9968 9969 9970 609 9973 0 c -1-1 --> -2 c ( b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ b^{7, 87}_0 ∧ -p_609) -> ( b^{7, 88}_2 ∧ b^{7, 88}_1 ∧ -b^{7, 88}_0) c in CNF: c -b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ p_609 ∨ b^{7, 88}_2 c -b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ p_609 ∨ b^{7, 88}_1 c -b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ p_609 ∨ -b^{7, 88}_0 c in DIMACS: -9968 9969 -9970 609 9971 0 -9968 9969 -9970 609 9972 0 -9968 9969 -9970 609 -9973 0 c -2-1 --> break c ( b^{7, 87}_2 ∧ b^{7, 87}_1 ∧ -b^{7, 87}_0 ∧ -p_609) -> break c in CNF: c -b^{7, 87}_2 ∨ -b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ p_609 ∨ break c in DIMACS: -9968 -9969 9970 609 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 87}_2 ∧ -b^{7, 87}_1 ∧ -b^{7, 87}_0 ∧ true) c in CNF: c -b^{7, 87}_2 ∨ b^{7, 87}_1 ∨ b^{7, 87}_0 ∨ false c in DIMACS: -9968 9969 9970 0 c 3 does not represent an automaton state. c -(-b^{7, 87}_2 ∧ b^{7, 87}_1 ∧ b^{7, 87}_0 ∧ true) c in CNF: c b^{7, 87}_2 ∨ -b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ false c in DIMACS: 9968 -9969 -9970 0 c -3 does not represent an automaton state. c -( b^{7, 87}_2 ∧ b^{7, 87}_1 ∧ b^{7, 87}_0 ∧ true) c in CNF: c -b^{7, 87}_2 ∨ -b^{7, 87}_1 ∨ -b^{7, 87}_0 ∨ false c in DIMACS: -9968 -9969 -9970 0 c i = 88 c -2+1 --> -1 c ( b^{7, 88}_2 ∧ b^{7, 88}_1 ∧ -b^{7, 88}_0 ∧ p_616) -> ( b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ b^{7, 89}_0) c in CNF: c -b^{7, 88}_2 ∨ -b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ -p_616 ∨ b^{7, 89}_2 c -b^{7, 88}_2 ∨ -b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ -p_616 ∨ -b^{7, 89}_1 c -b^{7, 88}_2 ∨ -b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ -p_616 ∨ b^{7, 89}_0 c in DIMACS: -9971 -9972 9973 -616 9974 0 -9971 -9972 9973 -616 -9975 0 -9971 -9972 9973 -616 9976 0 c -1+1 --> 0 c ( b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ b^{7, 88}_0 ∧ p_616) -> (-b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ -b^{7, 89}_0) c in CNF: c -b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ -p_616 ∨ -b^{7, 89}_2 c -b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ -p_616 ∨ -b^{7, 89}_1 c -b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ -p_616 ∨ -b^{7, 89}_0 c in DIMACS: -9971 9972 -9973 -616 -9974 0 -9971 9972 -9973 -616 -9975 0 -9971 9972 -9973 -616 -9976 0 c 0+1 --> 1 c (-b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ -b^{7, 88}_0 ∧ p_616) -> (-b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ b^{7, 89}_0) c in CNF: c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ -p_616 ∨ -b^{7, 89}_2 c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ -p_616 ∨ -b^{7, 89}_1 c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ -p_616 ∨ b^{7, 89}_0 c in DIMACS: 9971 9972 9973 -616 -9974 0 9971 9972 9973 -616 -9975 0 9971 9972 9973 -616 9976 0 c 1+1 --> 2 c (-b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ b^{7, 88}_0 ∧ p_616) -> (-b^{7, 89}_2 ∧ b^{7, 89}_1 ∧ -b^{7, 89}_0) c in CNF: c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ -p_616 ∨ -b^{7, 89}_2 c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ -p_616 ∨ b^{7, 89}_1 c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ -p_616 ∨ -b^{7, 89}_0 c in DIMACS: 9971 9972 -9973 -616 -9974 0 9971 9972 -9973 -616 9975 0 9971 9972 -9973 -616 -9976 0 c 2+1 --> break c (-b^{7, 88}_2 ∧ b^{7, 88}_1 ∧ -b^{7, 88}_0 ∧ p_616) -> break c in CNF: c b^{7, 88}_2 ∨ -b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ -p_616 ∨ break c in DIMACS: 9971 -9972 9973 -616 1162 0 c 2-1 --> 1 c (-b^{7, 88}_2 ∧ b^{7, 88}_1 ∧ -b^{7, 88}_0 ∧ -p_616) -> (-b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ b^{7, 89}_0) c in CNF: c b^{7, 88}_2 ∨ -b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ p_616 ∨ -b^{7, 89}_2 c b^{7, 88}_2 ∨ -b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ p_616 ∨ -b^{7, 89}_1 c b^{7, 88}_2 ∨ -b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ p_616 ∨ b^{7, 89}_0 c in DIMACS: 9971 -9972 9973 616 -9974 0 9971 -9972 9973 616 -9975 0 9971 -9972 9973 616 9976 0 c 1-1 --> 0 c (-b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ b^{7, 88}_0 ∧ -p_616) -> (-b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ -b^{7, 89}_0) c in CNF: c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ p_616 ∨ -b^{7, 89}_2 c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ p_616 ∨ -b^{7, 89}_1 c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ p_616 ∨ -b^{7, 89}_0 c in DIMACS: 9971 9972 -9973 616 -9974 0 9971 9972 -9973 616 -9975 0 9971 9972 -9973 616 -9976 0 c 0-1 --> -1 c (-b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ -b^{7, 88}_0 ∧ -p_616) -> ( b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ b^{7, 89}_0) c in CNF: c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ p_616 ∨ b^{7, 89}_2 c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ p_616 ∨ -b^{7, 89}_1 c b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ p_616 ∨ b^{7, 89}_0 c in DIMACS: 9971 9972 9973 616 9974 0 9971 9972 9973 616 -9975 0 9971 9972 9973 616 9976 0 c -1-1 --> -2 c ( b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ b^{7, 88}_0 ∧ -p_616) -> ( b^{7, 89}_2 ∧ b^{7, 89}_1 ∧ -b^{7, 89}_0) c in CNF: c -b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ p_616 ∨ b^{7, 89}_2 c -b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ p_616 ∨ b^{7, 89}_1 c -b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ p_616 ∨ -b^{7, 89}_0 c in DIMACS: -9971 9972 -9973 616 9974 0 -9971 9972 -9973 616 9975 0 -9971 9972 -9973 616 -9976 0 c -2-1 --> break c ( b^{7, 88}_2 ∧ b^{7, 88}_1 ∧ -b^{7, 88}_0 ∧ -p_616) -> break c in CNF: c -b^{7, 88}_2 ∨ -b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ p_616 ∨ break c in DIMACS: -9971 -9972 9973 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 88}_2 ∧ -b^{7, 88}_1 ∧ -b^{7, 88}_0 ∧ true) c in CNF: c -b^{7, 88}_2 ∨ b^{7, 88}_1 ∨ b^{7, 88}_0 ∨ false c in DIMACS: -9971 9972 9973 0 c 3 does not represent an automaton state. c -(-b^{7, 88}_2 ∧ b^{7, 88}_1 ∧ b^{7, 88}_0 ∧ true) c in CNF: c b^{7, 88}_2 ∨ -b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ false c in DIMACS: 9971 -9972 -9973 0 c -3 does not represent an automaton state. c -( b^{7, 88}_2 ∧ b^{7, 88}_1 ∧ b^{7, 88}_0 ∧ true) c in CNF: c -b^{7, 88}_2 ∨ -b^{7, 88}_1 ∨ -b^{7, 88}_0 ∨ false c in DIMACS: -9971 -9972 -9973 0 c i = 89 c -2+1 --> -1 c ( b^{7, 89}_2 ∧ b^{7, 89}_1 ∧ -b^{7, 89}_0 ∧ p_623) -> ( b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ b^{7, 90}_0) c in CNF: c -b^{7, 89}_2 ∨ -b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ -p_623 ∨ b^{7, 90}_2 c -b^{7, 89}_2 ∨ -b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ -p_623 ∨ -b^{7, 90}_1 c -b^{7, 89}_2 ∨ -b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ -p_623 ∨ b^{7, 90}_0 c in DIMACS: -9974 -9975 9976 -623 9977 0 -9974 -9975 9976 -623 -9978 0 -9974 -9975 9976 -623 9979 0 c -1+1 --> 0 c ( b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ b^{7, 89}_0 ∧ p_623) -> (-b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ -b^{7, 90}_0) c in CNF: c -b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ -p_623 ∨ -b^{7, 90}_2 c -b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ -p_623 ∨ -b^{7, 90}_1 c -b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ -p_623 ∨ -b^{7, 90}_0 c in DIMACS: -9974 9975 -9976 -623 -9977 0 -9974 9975 -9976 -623 -9978 0 -9974 9975 -9976 -623 -9979 0 c 0+1 --> 1 c (-b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ -b^{7, 89}_0 ∧ p_623) -> (-b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ b^{7, 90}_0) c in CNF: c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ -p_623 ∨ -b^{7, 90}_2 c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ -p_623 ∨ -b^{7, 90}_1 c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ -p_623 ∨ b^{7, 90}_0 c in DIMACS: 9974 9975 9976 -623 -9977 0 9974 9975 9976 -623 -9978 0 9974 9975 9976 -623 9979 0 c 1+1 --> 2 c (-b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ b^{7, 89}_0 ∧ p_623) -> (-b^{7, 90}_2 ∧ b^{7, 90}_1 ∧ -b^{7, 90}_0) c in CNF: c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ -p_623 ∨ -b^{7, 90}_2 c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ -p_623 ∨ b^{7, 90}_1 c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ -p_623 ∨ -b^{7, 90}_0 c in DIMACS: 9974 9975 -9976 -623 -9977 0 9974 9975 -9976 -623 9978 0 9974 9975 -9976 -623 -9979 0 c 2+1 --> break c (-b^{7, 89}_2 ∧ b^{7, 89}_1 ∧ -b^{7, 89}_0 ∧ p_623) -> break c in CNF: c b^{7, 89}_2 ∨ -b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ -p_623 ∨ break c in DIMACS: 9974 -9975 9976 -623 1162 0 c 2-1 --> 1 c (-b^{7, 89}_2 ∧ b^{7, 89}_1 ∧ -b^{7, 89}_0 ∧ -p_623) -> (-b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ b^{7, 90}_0) c in CNF: c b^{7, 89}_2 ∨ -b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ p_623 ∨ -b^{7, 90}_2 c b^{7, 89}_2 ∨ -b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ p_623 ∨ -b^{7, 90}_1 c b^{7, 89}_2 ∨ -b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ p_623 ∨ b^{7, 90}_0 c in DIMACS: 9974 -9975 9976 623 -9977 0 9974 -9975 9976 623 -9978 0 9974 -9975 9976 623 9979 0 c 1-1 --> 0 c (-b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ b^{7, 89}_0 ∧ -p_623) -> (-b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ -b^{7, 90}_0) c in CNF: c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ p_623 ∨ -b^{7, 90}_2 c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ p_623 ∨ -b^{7, 90}_1 c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ p_623 ∨ -b^{7, 90}_0 c in DIMACS: 9974 9975 -9976 623 -9977 0 9974 9975 -9976 623 -9978 0 9974 9975 -9976 623 -9979 0 c 0-1 --> -1 c (-b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ -b^{7, 89}_0 ∧ -p_623) -> ( b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ b^{7, 90}_0) c in CNF: c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ p_623 ∨ b^{7, 90}_2 c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ p_623 ∨ -b^{7, 90}_1 c b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ p_623 ∨ b^{7, 90}_0 c in DIMACS: 9974 9975 9976 623 9977 0 9974 9975 9976 623 -9978 0 9974 9975 9976 623 9979 0 c -1-1 --> -2 c ( b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ b^{7, 89}_0 ∧ -p_623) -> ( b^{7, 90}_2 ∧ b^{7, 90}_1 ∧ -b^{7, 90}_0) c in CNF: c -b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ p_623 ∨ b^{7, 90}_2 c -b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ p_623 ∨ b^{7, 90}_1 c -b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ p_623 ∨ -b^{7, 90}_0 c in DIMACS: -9974 9975 -9976 623 9977 0 -9974 9975 -9976 623 9978 0 -9974 9975 -9976 623 -9979 0 c -2-1 --> break c ( b^{7, 89}_2 ∧ b^{7, 89}_1 ∧ -b^{7, 89}_0 ∧ -p_623) -> break c in CNF: c -b^{7, 89}_2 ∨ -b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ p_623 ∨ break c in DIMACS: -9974 -9975 9976 623 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 89}_2 ∧ -b^{7, 89}_1 ∧ -b^{7, 89}_0 ∧ true) c in CNF: c -b^{7, 89}_2 ∨ b^{7, 89}_1 ∨ b^{7, 89}_0 ∨ false c in DIMACS: -9974 9975 9976 0 c 3 does not represent an automaton state. c -(-b^{7, 89}_2 ∧ b^{7, 89}_1 ∧ b^{7, 89}_0 ∧ true) c in CNF: c b^{7, 89}_2 ∨ -b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ false c in DIMACS: 9974 -9975 -9976 0 c -3 does not represent an automaton state. c -( b^{7, 89}_2 ∧ b^{7, 89}_1 ∧ b^{7, 89}_0 ∧ true) c in CNF: c -b^{7, 89}_2 ∨ -b^{7, 89}_1 ∨ -b^{7, 89}_0 ∨ false c in DIMACS: -9974 -9975 -9976 0 c i = 90 c -2+1 --> -1 c ( b^{7, 90}_2 ∧ b^{7, 90}_1 ∧ -b^{7, 90}_0 ∧ p_630) -> ( b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ b^{7, 91}_0) c in CNF: c -b^{7, 90}_2 ∨ -b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ -p_630 ∨ b^{7, 91}_2 c -b^{7, 90}_2 ∨ -b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ -p_630 ∨ -b^{7, 91}_1 c -b^{7, 90}_2 ∨ -b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ -p_630 ∨ b^{7, 91}_0 c in DIMACS: -9977 -9978 9979 -630 9980 0 -9977 -9978 9979 -630 -9981 0 -9977 -9978 9979 -630 9982 0 c -1+1 --> 0 c ( b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ b^{7, 90}_0 ∧ p_630) -> (-b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ -b^{7, 91}_0) c in CNF: c -b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ -p_630 ∨ -b^{7, 91}_2 c -b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ -p_630 ∨ -b^{7, 91}_1 c -b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ -p_630 ∨ -b^{7, 91}_0 c in DIMACS: -9977 9978 -9979 -630 -9980 0 -9977 9978 -9979 -630 -9981 0 -9977 9978 -9979 -630 -9982 0 c 0+1 --> 1 c (-b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ -b^{7, 90}_0 ∧ p_630) -> (-b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ b^{7, 91}_0) c in CNF: c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ -p_630 ∨ -b^{7, 91}_2 c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ -p_630 ∨ -b^{7, 91}_1 c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ -p_630 ∨ b^{7, 91}_0 c in DIMACS: 9977 9978 9979 -630 -9980 0 9977 9978 9979 -630 -9981 0 9977 9978 9979 -630 9982 0 c 1+1 --> 2 c (-b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ b^{7, 90}_0 ∧ p_630) -> (-b^{7, 91}_2 ∧ b^{7, 91}_1 ∧ -b^{7, 91}_0) c in CNF: c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ -p_630 ∨ -b^{7, 91}_2 c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ -p_630 ∨ b^{7, 91}_1 c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ -p_630 ∨ -b^{7, 91}_0 c in DIMACS: 9977 9978 -9979 -630 -9980 0 9977 9978 -9979 -630 9981 0 9977 9978 -9979 -630 -9982 0 c 2+1 --> break c (-b^{7, 90}_2 ∧ b^{7, 90}_1 ∧ -b^{7, 90}_0 ∧ p_630) -> break c in CNF: c b^{7, 90}_2 ∨ -b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ -p_630 ∨ break c in DIMACS: 9977 -9978 9979 -630 1162 0 c 2-1 --> 1 c (-b^{7, 90}_2 ∧ b^{7, 90}_1 ∧ -b^{7, 90}_0 ∧ -p_630) -> (-b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ b^{7, 91}_0) c in CNF: c b^{7, 90}_2 ∨ -b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ p_630 ∨ -b^{7, 91}_2 c b^{7, 90}_2 ∨ -b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ p_630 ∨ -b^{7, 91}_1 c b^{7, 90}_2 ∨ -b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ p_630 ∨ b^{7, 91}_0 c in DIMACS: 9977 -9978 9979 630 -9980 0 9977 -9978 9979 630 -9981 0 9977 -9978 9979 630 9982 0 c 1-1 --> 0 c (-b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ b^{7, 90}_0 ∧ -p_630) -> (-b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ -b^{7, 91}_0) c in CNF: c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ p_630 ∨ -b^{7, 91}_2 c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ p_630 ∨ -b^{7, 91}_1 c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ p_630 ∨ -b^{7, 91}_0 c in DIMACS: 9977 9978 -9979 630 -9980 0 9977 9978 -9979 630 -9981 0 9977 9978 -9979 630 -9982 0 c 0-1 --> -1 c (-b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ -b^{7, 90}_0 ∧ -p_630) -> ( b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ b^{7, 91}_0) c in CNF: c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ p_630 ∨ b^{7, 91}_2 c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ p_630 ∨ -b^{7, 91}_1 c b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ p_630 ∨ b^{7, 91}_0 c in DIMACS: 9977 9978 9979 630 9980 0 9977 9978 9979 630 -9981 0 9977 9978 9979 630 9982 0 c -1-1 --> -2 c ( b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ b^{7, 90}_0 ∧ -p_630) -> ( b^{7, 91}_2 ∧ b^{7, 91}_1 ∧ -b^{7, 91}_0) c in CNF: c -b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ p_630 ∨ b^{7, 91}_2 c -b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ p_630 ∨ b^{7, 91}_1 c -b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ p_630 ∨ -b^{7, 91}_0 c in DIMACS: -9977 9978 -9979 630 9980 0 -9977 9978 -9979 630 9981 0 -9977 9978 -9979 630 -9982 0 c -2-1 --> break c ( b^{7, 90}_2 ∧ b^{7, 90}_1 ∧ -b^{7, 90}_0 ∧ -p_630) -> break c in CNF: c -b^{7, 90}_2 ∨ -b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ p_630 ∨ break c in DIMACS: -9977 -9978 9979 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 90}_2 ∧ -b^{7, 90}_1 ∧ -b^{7, 90}_0 ∧ true) c in CNF: c -b^{7, 90}_2 ∨ b^{7, 90}_1 ∨ b^{7, 90}_0 ∨ false c in DIMACS: -9977 9978 9979 0 c 3 does not represent an automaton state. c -(-b^{7, 90}_2 ∧ b^{7, 90}_1 ∧ b^{7, 90}_0 ∧ true) c in CNF: c b^{7, 90}_2 ∨ -b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ false c in DIMACS: 9977 -9978 -9979 0 c -3 does not represent an automaton state. c -( b^{7, 90}_2 ∧ b^{7, 90}_1 ∧ b^{7, 90}_0 ∧ true) c in CNF: c -b^{7, 90}_2 ∨ -b^{7, 90}_1 ∨ -b^{7, 90}_0 ∨ false c in DIMACS: -9977 -9978 -9979 0 c i = 91 c -2+1 --> -1 c ( b^{7, 91}_2 ∧ b^{7, 91}_1 ∧ -b^{7, 91}_0 ∧ p_637) -> ( b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ b^{7, 92}_0) c in CNF: c -b^{7, 91}_2 ∨ -b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ -p_637 ∨ b^{7, 92}_2 c -b^{7, 91}_2 ∨ -b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ -p_637 ∨ -b^{7, 92}_1 c -b^{7, 91}_2 ∨ -b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ -p_637 ∨ b^{7, 92}_0 c in DIMACS: -9980 -9981 9982 -637 9983 0 -9980 -9981 9982 -637 -9984 0 -9980 -9981 9982 -637 9985 0 c -1+1 --> 0 c ( b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ b^{7, 91}_0 ∧ p_637) -> (-b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ -b^{7, 92}_0) c in CNF: c -b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ -p_637 ∨ -b^{7, 92}_2 c -b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ -p_637 ∨ -b^{7, 92}_1 c -b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ -p_637 ∨ -b^{7, 92}_0 c in DIMACS: -9980 9981 -9982 -637 -9983 0 -9980 9981 -9982 -637 -9984 0 -9980 9981 -9982 -637 -9985 0 c 0+1 --> 1 c (-b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ -b^{7, 91}_0 ∧ p_637) -> (-b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ b^{7, 92}_0) c in CNF: c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ -p_637 ∨ -b^{7, 92}_2 c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ -p_637 ∨ -b^{7, 92}_1 c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ -p_637 ∨ b^{7, 92}_0 c in DIMACS: 9980 9981 9982 -637 -9983 0 9980 9981 9982 -637 -9984 0 9980 9981 9982 -637 9985 0 c 1+1 --> 2 c (-b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ b^{7, 91}_0 ∧ p_637) -> (-b^{7, 92}_2 ∧ b^{7, 92}_1 ∧ -b^{7, 92}_0) c in CNF: c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ -p_637 ∨ -b^{7, 92}_2 c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ -p_637 ∨ b^{7, 92}_1 c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ -p_637 ∨ -b^{7, 92}_0 c in DIMACS: 9980 9981 -9982 -637 -9983 0 9980 9981 -9982 -637 9984 0 9980 9981 -9982 -637 -9985 0 c 2+1 --> break c (-b^{7, 91}_2 ∧ b^{7, 91}_1 ∧ -b^{7, 91}_0 ∧ p_637) -> break c in CNF: c b^{7, 91}_2 ∨ -b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ -p_637 ∨ break c in DIMACS: 9980 -9981 9982 -637 1162 0 c 2-1 --> 1 c (-b^{7, 91}_2 ∧ b^{7, 91}_1 ∧ -b^{7, 91}_0 ∧ -p_637) -> (-b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ b^{7, 92}_0) c in CNF: c b^{7, 91}_2 ∨ -b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ p_637 ∨ -b^{7, 92}_2 c b^{7, 91}_2 ∨ -b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ p_637 ∨ -b^{7, 92}_1 c b^{7, 91}_2 ∨ -b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ p_637 ∨ b^{7, 92}_0 c in DIMACS: 9980 -9981 9982 637 -9983 0 9980 -9981 9982 637 -9984 0 9980 -9981 9982 637 9985 0 c 1-1 --> 0 c (-b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ b^{7, 91}_0 ∧ -p_637) -> (-b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ -b^{7, 92}_0) c in CNF: c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ p_637 ∨ -b^{7, 92}_2 c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ p_637 ∨ -b^{7, 92}_1 c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ p_637 ∨ -b^{7, 92}_0 c in DIMACS: 9980 9981 -9982 637 -9983 0 9980 9981 -9982 637 -9984 0 9980 9981 -9982 637 -9985 0 c 0-1 --> -1 c (-b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ -b^{7, 91}_0 ∧ -p_637) -> ( b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ b^{7, 92}_0) c in CNF: c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ p_637 ∨ b^{7, 92}_2 c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ p_637 ∨ -b^{7, 92}_1 c b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ p_637 ∨ b^{7, 92}_0 c in DIMACS: 9980 9981 9982 637 9983 0 9980 9981 9982 637 -9984 0 9980 9981 9982 637 9985 0 c -1-1 --> -2 c ( b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ b^{7, 91}_0 ∧ -p_637) -> ( b^{7, 92}_2 ∧ b^{7, 92}_1 ∧ -b^{7, 92}_0) c in CNF: c -b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ p_637 ∨ b^{7, 92}_2 c -b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ p_637 ∨ b^{7, 92}_1 c -b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ p_637 ∨ -b^{7, 92}_0 c in DIMACS: -9980 9981 -9982 637 9983 0 -9980 9981 -9982 637 9984 0 -9980 9981 -9982 637 -9985 0 c -2-1 --> break c ( b^{7, 91}_2 ∧ b^{7, 91}_1 ∧ -b^{7, 91}_0 ∧ -p_637) -> break c in CNF: c -b^{7, 91}_2 ∨ -b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ p_637 ∨ break c in DIMACS: -9980 -9981 9982 637 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 91}_2 ∧ -b^{7, 91}_1 ∧ -b^{7, 91}_0 ∧ true) c in CNF: c -b^{7, 91}_2 ∨ b^{7, 91}_1 ∨ b^{7, 91}_0 ∨ false c in DIMACS: -9980 9981 9982 0 c 3 does not represent an automaton state. c -(-b^{7, 91}_2 ∧ b^{7, 91}_1 ∧ b^{7, 91}_0 ∧ true) c in CNF: c b^{7, 91}_2 ∨ -b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ false c in DIMACS: 9980 -9981 -9982 0 c -3 does not represent an automaton state. c -( b^{7, 91}_2 ∧ b^{7, 91}_1 ∧ b^{7, 91}_0 ∧ true) c in CNF: c -b^{7, 91}_2 ∨ -b^{7, 91}_1 ∨ -b^{7, 91}_0 ∨ false c in DIMACS: -9980 -9981 -9982 0 c i = 92 c -2+1 --> -1 c ( b^{7, 92}_2 ∧ b^{7, 92}_1 ∧ -b^{7, 92}_0 ∧ p_644) -> ( b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ b^{7, 93}_0) c in CNF: c -b^{7, 92}_2 ∨ -b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ -p_644 ∨ b^{7, 93}_2 c -b^{7, 92}_2 ∨ -b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ -p_644 ∨ -b^{7, 93}_1 c -b^{7, 92}_2 ∨ -b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ -p_644 ∨ b^{7, 93}_0 c in DIMACS: -9983 -9984 9985 -644 9986 0 -9983 -9984 9985 -644 -9987 0 -9983 -9984 9985 -644 9988 0 c -1+1 --> 0 c ( b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ b^{7, 92}_0 ∧ p_644) -> (-b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ -b^{7, 93}_0) c in CNF: c -b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ -p_644 ∨ -b^{7, 93}_2 c -b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ -p_644 ∨ -b^{7, 93}_1 c -b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ -p_644 ∨ -b^{7, 93}_0 c in DIMACS: -9983 9984 -9985 -644 -9986 0 -9983 9984 -9985 -644 -9987 0 -9983 9984 -9985 -644 -9988 0 c 0+1 --> 1 c (-b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ -b^{7, 92}_0 ∧ p_644) -> (-b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ b^{7, 93}_0) c in CNF: c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ -p_644 ∨ -b^{7, 93}_2 c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ -p_644 ∨ -b^{7, 93}_1 c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ -p_644 ∨ b^{7, 93}_0 c in DIMACS: 9983 9984 9985 -644 -9986 0 9983 9984 9985 -644 -9987 0 9983 9984 9985 -644 9988 0 c 1+1 --> 2 c (-b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ b^{7, 92}_0 ∧ p_644) -> (-b^{7, 93}_2 ∧ b^{7, 93}_1 ∧ -b^{7, 93}_0) c in CNF: c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ -p_644 ∨ -b^{7, 93}_2 c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ -p_644 ∨ b^{7, 93}_1 c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ -p_644 ∨ -b^{7, 93}_0 c in DIMACS: 9983 9984 -9985 -644 -9986 0 9983 9984 -9985 -644 9987 0 9983 9984 -9985 -644 -9988 0 c 2+1 --> break c (-b^{7, 92}_2 ∧ b^{7, 92}_1 ∧ -b^{7, 92}_0 ∧ p_644) -> break c in CNF: c b^{7, 92}_2 ∨ -b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ -p_644 ∨ break c in DIMACS: 9983 -9984 9985 -644 1162 0 c 2-1 --> 1 c (-b^{7, 92}_2 ∧ b^{7, 92}_1 ∧ -b^{7, 92}_0 ∧ -p_644) -> (-b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ b^{7, 93}_0) c in CNF: c b^{7, 92}_2 ∨ -b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ p_644 ∨ -b^{7, 93}_2 c b^{7, 92}_2 ∨ -b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ p_644 ∨ -b^{7, 93}_1 c b^{7, 92}_2 ∨ -b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ p_644 ∨ b^{7, 93}_0 c in DIMACS: 9983 -9984 9985 644 -9986 0 9983 -9984 9985 644 -9987 0 9983 -9984 9985 644 9988 0 c 1-1 --> 0 c (-b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ b^{7, 92}_0 ∧ -p_644) -> (-b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ -b^{7, 93}_0) c in CNF: c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ p_644 ∨ -b^{7, 93}_2 c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ p_644 ∨ -b^{7, 93}_1 c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ p_644 ∨ -b^{7, 93}_0 c in DIMACS: 9983 9984 -9985 644 -9986 0 9983 9984 -9985 644 -9987 0 9983 9984 -9985 644 -9988 0 c 0-1 --> -1 c (-b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ -b^{7, 92}_0 ∧ -p_644) -> ( b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ b^{7, 93}_0) c in CNF: c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ p_644 ∨ b^{7, 93}_2 c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ p_644 ∨ -b^{7, 93}_1 c b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ p_644 ∨ b^{7, 93}_0 c in DIMACS: 9983 9984 9985 644 9986 0 9983 9984 9985 644 -9987 0 9983 9984 9985 644 9988 0 c -1-1 --> -2 c ( b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ b^{7, 92}_0 ∧ -p_644) -> ( b^{7, 93}_2 ∧ b^{7, 93}_1 ∧ -b^{7, 93}_0) c in CNF: c -b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ p_644 ∨ b^{7, 93}_2 c -b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ p_644 ∨ b^{7, 93}_1 c -b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ p_644 ∨ -b^{7, 93}_0 c in DIMACS: -9983 9984 -9985 644 9986 0 -9983 9984 -9985 644 9987 0 -9983 9984 -9985 644 -9988 0 c -2-1 --> break c ( b^{7, 92}_2 ∧ b^{7, 92}_1 ∧ -b^{7, 92}_0 ∧ -p_644) -> break c in CNF: c -b^{7, 92}_2 ∨ -b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ p_644 ∨ break c in DIMACS: -9983 -9984 9985 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 92}_2 ∧ -b^{7, 92}_1 ∧ -b^{7, 92}_0 ∧ true) c in CNF: c -b^{7, 92}_2 ∨ b^{7, 92}_1 ∨ b^{7, 92}_0 ∨ false c in DIMACS: -9983 9984 9985 0 c 3 does not represent an automaton state. c -(-b^{7, 92}_2 ∧ b^{7, 92}_1 ∧ b^{7, 92}_0 ∧ true) c in CNF: c b^{7, 92}_2 ∨ -b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ false c in DIMACS: 9983 -9984 -9985 0 c -3 does not represent an automaton state. c -( b^{7, 92}_2 ∧ b^{7, 92}_1 ∧ b^{7, 92}_0 ∧ true) c in CNF: c -b^{7, 92}_2 ∨ -b^{7, 92}_1 ∨ -b^{7, 92}_0 ∨ false c in DIMACS: -9983 -9984 -9985 0 c i = 93 c -2+1 --> -1 c ( b^{7, 93}_2 ∧ b^{7, 93}_1 ∧ -b^{7, 93}_0 ∧ p_651) -> ( b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ b^{7, 94}_0) c in CNF: c -b^{7, 93}_2 ∨ -b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ -p_651 ∨ b^{7, 94}_2 c -b^{7, 93}_2 ∨ -b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ -p_651 ∨ -b^{7, 94}_1 c -b^{7, 93}_2 ∨ -b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ -p_651 ∨ b^{7, 94}_0 c in DIMACS: -9986 -9987 9988 -651 9989 0 -9986 -9987 9988 -651 -9990 0 -9986 -9987 9988 -651 9991 0 c -1+1 --> 0 c ( b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ b^{7, 93}_0 ∧ p_651) -> (-b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ -b^{7, 94}_0) c in CNF: c -b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ -p_651 ∨ -b^{7, 94}_2 c -b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ -p_651 ∨ -b^{7, 94}_1 c -b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ -p_651 ∨ -b^{7, 94}_0 c in DIMACS: -9986 9987 -9988 -651 -9989 0 -9986 9987 -9988 -651 -9990 0 -9986 9987 -9988 -651 -9991 0 c 0+1 --> 1 c (-b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ -b^{7, 93}_0 ∧ p_651) -> (-b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ b^{7, 94}_0) c in CNF: c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ -p_651 ∨ -b^{7, 94}_2 c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ -p_651 ∨ -b^{7, 94}_1 c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ -p_651 ∨ b^{7, 94}_0 c in DIMACS: 9986 9987 9988 -651 -9989 0 9986 9987 9988 -651 -9990 0 9986 9987 9988 -651 9991 0 c 1+1 --> 2 c (-b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ b^{7, 93}_0 ∧ p_651) -> (-b^{7, 94}_2 ∧ b^{7, 94}_1 ∧ -b^{7, 94}_0) c in CNF: c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ -p_651 ∨ -b^{7, 94}_2 c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ -p_651 ∨ b^{7, 94}_1 c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ -p_651 ∨ -b^{7, 94}_0 c in DIMACS: 9986 9987 -9988 -651 -9989 0 9986 9987 -9988 -651 9990 0 9986 9987 -9988 -651 -9991 0 c 2+1 --> break c (-b^{7, 93}_2 ∧ b^{7, 93}_1 ∧ -b^{7, 93}_0 ∧ p_651) -> break c in CNF: c b^{7, 93}_2 ∨ -b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ -p_651 ∨ break c in DIMACS: 9986 -9987 9988 -651 1162 0 c 2-1 --> 1 c (-b^{7, 93}_2 ∧ b^{7, 93}_1 ∧ -b^{7, 93}_0 ∧ -p_651) -> (-b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ b^{7, 94}_0) c in CNF: c b^{7, 93}_2 ∨ -b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ p_651 ∨ -b^{7, 94}_2 c b^{7, 93}_2 ∨ -b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ p_651 ∨ -b^{7, 94}_1 c b^{7, 93}_2 ∨ -b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ p_651 ∨ b^{7, 94}_0 c in DIMACS: 9986 -9987 9988 651 -9989 0 9986 -9987 9988 651 -9990 0 9986 -9987 9988 651 9991 0 c 1-1 --> 0 c (-b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ b^{7, 93}_0 ∧ -p_651) -> (-b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ -b^{7, 94}_0) c in CNF: c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ p_651 ∨ -b^{7, 94}_2 c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ p_651 ∨ -b^{7, 94}_1 c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ p_651 ∨ -b^{7, 94}_0 c in DIMACS: 9986 9987 -9988 651 -9989 0 9986 9987 -9988 651 -9990 0 9986 9987 -9988 651 -9991 0 c 0-1 --> -1 c (-b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ -b^{7, 93}_0 ∧ -p_651) -> ( b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ b^{7, 94}_0) c in CNF: c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ p_651 ∨ b^{7, 94}_2 c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ p_651 ∨ -b^{7, 94}_1 c b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ p_651 ∨ b^{7, 94}_0 c in DIMACS: 9986 9987 9988 651 9989 0 9986 9987 9988 651 -9990 0 9986 9987 9988 651 9991 0 c -1-1 --> -2 c ( b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ b^{7, 93}_0 ∧ -p_651) -> ( b^{7, 94}_2 ∧ b^{7, 94}_1 ∧ -b^{7, 94}_0) c in CNF: c -b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ p_651 ∨ b^{7, 94}_2 c -b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ p_651 ∨ b^{7, 94}_1 c -b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ p_651 ∨ -b^{7, 94}_0 c in DIMACS: -9986 9987 -9988 651 9989 0 -9986 9987 -9988 651 9990 0 -9986 9987 -9988 651 -9991 0 c -2-1 --> break c ( b^{7, 93}_2 ∧ b^{7, 93}_1 ∧ -b^{7, 93}_0 ∧ -p_651) -> break c in CNF: c -b^{7, 93}_2 ∨ -b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ p_651 ∨ break c in DIMACS: -9986 -9987 9988 651 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 93}_2 ∧ -b^{7, 93}_1 ∧ -b^{7, 93}_0 ∧ true) c in CNF: c -b^{7, 93}_2 ∨ b^{7, 93}_1 ∨ b^{7, 93}_0 ∨ false c in DIMACS: -9986 9987 9988 0 c 3 does not represent an automaton state. c -(-b^{7, 93}_2 ∧ b^{7, 93}_1 ∧ b^{7, 93}_0 ∧ true) c in CNF: c b^{7, 93}_2 ∨ -b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ false c in DIMACS: 9986 -9987 -9988 0 c -3 does not represent an automaton state. c -( b^{7, 93}_2 ∧ b^{7, 93}_1 ∧ b^{7, 93}_0 ∧ true) c in CNF: c -b^{7, 93}_2 ∨ -b^{7, 93}_1 ∨ -b^{7, 93}_0 ∨ false c in DIMACS: -9986 -9987 -9988 0 c i = 94 c -2+1 --> -1 c ( b^{7, 94}_2 ∧ b^{7, 94}_1 ∧ -b^{7, 94}_0 ∧ p_658) -> ( b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ b^{7, 95}_0) c in CNF: c -b^{7, 94}_2 ∨ -b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ -p_658 ∨ b^{7, 95}_2 c -b^{7, 94}_2 ∨ -b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ -p_658 ∨ -b^{7, 95}_1 c -b^{7, 94}_2 ∨ -b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ -p_658 ∨ b^{7, 95}_0 c in DIMACS: -9989 -9990 9991 -658 9992 0 -9989 -9990 9991 -658 -9993 0 -9989 -9990 9991 -658 9994 0 c -1+1 --> 0 c ( b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ b^{7, 94}_0 ∧ p_658) -> (-b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ -b^{7, 95}_0) c in CNF: c -b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ -p_658 ∨ -b^{7, 95}_2 c -b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ -p_658 ∨ -b^{7, 95}_1 c -b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ -p_658 ∨ -b^{7, 95}_0 c in DIMACS: -9989 9990 -9991 -658 -9992 0 -9989 9990 -9991 -658 -9993 0 -9989 9990 -9991 -658 -9994 0 c 0+1 --> 1 c (-b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ -b^{7, 94}_0 ∧ p_658) -> (-b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ b^{7, 95}_0) c in CNF: c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ -p_658 ∨ -b^{7, 95}_2 c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ -p_658 ∨ -b^{7, 95}_1 c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ -p_658 ∨ b^{7, 95}_0 c in DIMACS: 9989 9990 9991 -658 -9992 0 9989 9990 9991 -658 -9993 0 9989 9990 9991 -658 9994 0 c 1+1 --> 2 c (-b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ b^{7, 94}_0 ∧ p_658) -> (-b^{7, 95}_2 ∧ b^{7, 95}_1 ∧ -b^{7, 95}_0) c in CNF: c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ -p_658 ∨ -b^{7, 95}_2 c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ -p_658 ∨ b^{7, 95}_1 c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ -p_658 ∨ -b^{7, 95}_0 c in DIMACS: 9989 9990 -9991 -658 -9992 0 9989 9990 -9991 -658 9993 0 9989 9990 -9991 -658 -9994 0 c 2+1 --> break c (-b^{7, 94}_2 ∧ b^{7, 94}_1 ∧ -b^{7, 94}_0 ∧ p_658) -> break c in CNF: c b^{7, 94}_2 ∨ -b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ -p_658 ∨ break c in DIMACS: 9989 -9990 9991 -658 1162 0 c 2-1 --> 1 c (-b^{7, 94}_2 ∧ b^{7, 94}_1 ∧ -b^{7, 94}_0 ∧ -p_658) -> (-b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ b^{7, 95}_0) c in CNF: c b^{7, 94}_2 ∨ -b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ p_658 ∨ -b^{7, 95}_2 c b^{7, 94}_2 ∨ -b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ p_658 ∨ -b^{7, 95}_1 c b^{7, 94}_2 ∨ -b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ p_658 ∨ b^{7, 95}_0 c in DIMACS: 9989 -9990 9991 658 -9992 0 9989 -9990 9991 658 -9993 0 9989 -9990 9991 658 9994 0 c 1-1 --> 0 c (-b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ b^{7, 94}_0 ∧ -p_658) -> (-b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ -b^{7, 95}_0) c in CNF: c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ p_658 ∨ -b^{7, 95}_2 c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ p_658 ∨ -b^{7, 95}_1 c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ p_658 ∨ -b^{7, 95}_0 c in DIMACS: 9989 9990 -9991 658 -9992 0 9989 9990 -9991 658 -9993 0 9989 9990 -9991 658 -9994 0 c 0-1 --> -1 c (-b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ -b^{7, 94}_0 ∧ -p_658) -> ( b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ b^{7, 95}_0) c in CNF: c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ p_658 ∨ b^{7, 95}_2 c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ p_658 ∨ -b^{7, 95}_1 c b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ p_658 ∨ b^{7, 95}_0 c in DIMACS: 9989 9990 9991 658 9992 0 9989 9990 9991 658 -9993 0 9989 9990 9991 658 9994 0 c -1-1 --> -2 c ( b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ b^{7, 94}_0 ∧ -p_658) -> ( b^{7, 95}_2 ∧ b^{7, 95}_1 ∧ -b^{7, 95}_0) c in CNF: c -b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ p_658 ∨ b^{7, 95}_2 c -b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ p_658 ∨ b^{7, 95}_1 c -b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ p_658 ∨ -b^{7, 95}_0 c in DIMACS: -9989 9990 -9991 658 9992 0 -9989 9990 -9991 658 9993 0 -9989 9990 -9991 658 -9994 0 c -2-1 --> break c ( b^{7, 94}_2 ∧ b^{7, 94}_1 ∧ -b^{7, 94}_0 ∧ -p_658) -> break c in CNF: c -b^{7, 94}_2 ∨ -b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ p_658 ∨ break c in DIMACS: -9989 -9990 9991 658 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 94}_2 ∧ -b^{7, 94}_1 ∧ -b^{7, 94}_0 ∧ true) c in CNF: c -b^{7, 94}_2 ∨ b^{7, 94}_1 ∨ b^{7, 94}_0 ∨ false c in DIMACS: -9989 9990 9991 0 c 3 does not represent an automaton state. c -(-b^{7, 94}_2 ∧ b^{7, 94}_1 ∧ b^{7, 94}_0 ∧ true) c in CNF: c b^{7, 94}_2 ∨ -b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ false c in DIMACS: 9989 -9990 -9991 0 c -3 does not represent an automaton state. c -( b^{7, 94}_2 ∧ b^{7, 94}_1 ∧ b^{7, 94}_0 ∧ true) c in CNF: c -b^{7, 94}_2 ∨ -b^{7, 94}_1 ∨ -b^{7, 94}_0 ∨ false c in DIMACS: -9989 -9990 -9991 0 c i = 95 c -2+1 --> -1 c ( b^{7, 95}_2 ∧ b^{7, 95}_1 ∧ -b^{7, 95}_0 ∧ p_665) -> ( b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ b^{7, 96}_0) c in CNF: c -b^{7, 95}_2 ∨ -b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ -p_665 ∨ b^{7, 96}_2 c -b^{7, 95}_2 ∨ -b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ -p_665 ∨ -b^{7, 96}_1 c -b^{7, 95}_2 ∨ -b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ -p_665 ∨ b^{7, 96}_0 c in DIMACS: -9992 -9993 9994 -665 9995 0 -9992 -9993 9994 -665 -9996 0 -9992 -9993 9994 -665 9997 0 c -1+1 --> 0 c ( b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ b^{7, 95}_0 ∧ p_665) -> (-b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ -b^{7, 96}_0) c in CNF: c -b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ -p_665 ∨ -b^{7, 96}_2 c -b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ -p_665 ∨ -b^{7, 96}_1 c -b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ -p_665 ∨ -b^{7, 96}_0 c in DIMACS: -9992 9993 -9994 -665 -9995 0 -9992 9993 -9994 -665 -9996 0 -9992 9993 -9994 -665 -9997 0 c 0+1 --> 1 c (-b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ -b^{7, 95}_0 ∧ p_665) -> (-b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ b^{7, 96}_0) c in CNF: c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ -p_665 ∨ -b^{7, 96}_2 c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ -p_665 ∨ -b^{7, 96}_1 c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ -p_665 ∨ b^{7, 96}_0 c in DIMACS: 9992 9993 9994 -665 -9995 0 9992 9993 9994 -665 -9996 0 9992 9993 9994 -665 9997 0 c 1+1 --> 2 c (-b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ b^{7, 95}_0 ∧ p_665) -> (-b^{7, 96}_2 ∧ b^{7, 96}_1 ∧ -b^{7, 96}_0) c in CNF: c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ -p_665 ∨ -b^{7, 96}_2 c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ -p_665 ∨ b^{7, 96}_1 c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ -p_665 ∨ -b^{7, 96}_0 c in DIMACS: 9992 9993 -9994 -665 -9995 0 9992 9993 -9994 -665 9996 0 9992 9993 -9994 -665 -9997 0 c 2+1 --> break c (-b^{7, 95}_2 ∧ b^{7, 95}_1 ∧ -b^{7, 95}_0 ∧ p_665) -> break c in CNF: c b^{7, 95}_2 ∨ -b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ -p_665 ∨ break c in DIMACS: 9992 -9993 9994 -665 1162 0 c 2-1 --> 1 c (-b^{7, 95}_2 ∧ b^{7, 95}_1 ∧ -b^{7, 95}_0 ∧ -p_665) -> (-b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ b^{7, 96}_0) c in CNF: c b^{7, 95}_2 ∨ -b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ p_665 ∨ -b^{7, 96}_2 c b^{7, 95}_2 ∨ -b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ p_665 ∨ -b^{7, 96}_1 c b^{7, 95}_2 ∨ -b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ p_665 ∨ b^{7, 96}_0 c in DIMACS: 9992 -9993 9994 665 -9995 0 9992 -9993 9994 665 -9996 0 9992 -9993 9994 665 9997 0 c 1-1 --> 0 c (-b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ b^{7, 95}_0 ∧ -p_665) -> (-b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ -b^{7, 96}_0) c in CNF: c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ p_665 ∨ -b^{7, 96}_2 c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ p_665 ∨ -b^{7, 96}_1 c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ p_665 ∨ -b^{7, 96}_0 c in DIMACS: 9992 9993 -9994 665 -9995 0 9992 9993 -9994 665 -9996 0 9992 9993 -9994 665 -9997 0 c 0-1 --> -1 c (-b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ -b^{7, 95}_0 ∧ -p_665) -> ( b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ b^{7, 96}_0) c in CNF: c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ p_665 ∨ b^{7, 96}_2 c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ p_665 ∨ -b^{7, 96}_1 c b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ p_665 ∨ b^{7, 96}_0 c in DIMACS: 9992 9993 9994 665 9995 0 9992 9993 9994 665 -9996 0 9992 9993 9994 665 9997 0 c -1-1 --> -2 c ( b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ b^{7, 95}_0 ∧ -p_665) -> ( b^{7, 96}_2 ∧ b^{7, 96}_1 ∧ -b^{7, 96}_0) c in CNF: c -b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ p_665 ∨ b^{7, 96}_2 c -b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ p_665 ∨ b^{7, 96}_1 c -b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ p_665 ∨ -b^{7, 96}_0 c in DIMACS: -9992 9993 -9994 665 9995 0 -9992 9993 -9994 665 9996 0 -9992 9993 -9994 665 -9997 0 c -2-1 --> break c ( b^{7, 95}_2 ∧ b^{7, 95}_1 ∧ -b^{7, 95}_0 ∧ -p_665) -> break c in CNF: c -b^{7, 95}_2 ∨ -b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ p_665 ∨ break c in DIMACS: -9992 -9993 9994 665 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 95}_2 ∧ -b^{7, 95}_1 ∧ -b^{7, 95}_0 ∧ true) c in CNF: c -b^{7, 95}_2 ∨ b^{7, 95}_1 ∨ b^{7, 95}_0 ∨ false c in DIMACS: -9992 9993 9994 0 c 3 does not represent an automaton state. c -(-b^{7, 95}_2 ∧ b^{7, 95}_1 ∧ b^{7, 95}_0 ∧ true) c in CNF: c b^{7, 95}_2 ∨ -b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ false c in DIMACS: 9992 -9993 -9994 0 c -3 does not represent an automaton state. c -( b^{7, 95}_2 ∧ b^{7, 95}_1 ∧ b^{7, 95}_0 ∧ true) c in CNF: c -b^{7, 95}_2 ∨ -b^{7, 95}_1 ∨ -b^{7, 95}_0 ∨ false c in DIMACS: -9992 -9993 -9994 0 c i = 96 c -2+1 --> -1 c ( b^{7, 96}_2 ∧ b^{7, 96}_1 ∧ -b^{7, 96}_0 ∧ p_672) -> ( b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ b^{7, 97}_0) c in CNF: c -b^{7, 96}_2 ∨ -b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ -p_672 ∨ b^{7, 97}_2 c -b^{7, 96}_2 ∨ -b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ -p_672 ∨ -b^{7, 97}_1 c -b^{7, 96}_2 ∨ -b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ -p_672 ∨ b^{7, 97}_0 c in DIMACS: -9995 -9996 9997 -672 9998 0 -9995 -9996 9997 -672 -9999 0 -9995 -9996 9997 -672 10000 0 c -1+1 --> 0 c ( b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ b^{7, 96}_0 ∧ p_672) -> (-b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ -b^{7, 97}_0) c in CNF: c -b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ -p_672 ∨ -b^{7, 97}_2 c -b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ -p_672 ∨ -b^{7, 97}_1 c -b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ -p_672 ∨ -b^{7, 97}_0 c in DIMACS: -9995 9996 -9997 -672 -9998 0 -9995 9996 -9997 -672 -9999 0 -9995 9996 -9997 -672 -10000 0 c 0+1 --> 1 c (-b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ -b^{7, 96}_0 ∧ p_672) -> (-b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ b^{7, 97}_0) c in CNF: c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ -p_672 ∨ -b^{7, 97}_2 c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ -p_672 ∨ -b^{7, 97}_1 c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ -p_672 ∨ b^{7, 97}_0 c in DIMACS: 9995 9996 9997 -672 -9998 0 9995 9996 9997 -672 -9999 0 9995 9996 9997 -672 10000 0 c 1+1 --> 2 c (-b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ b^{7, 96}_0 ∧ p_672) -> (-b^{7, 97}_2 ∧ b^{7, 97}_1 ∧ -b^{7, 97}_0) c in CNF: c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ -p_672 ∨ -b^{7, 97}_2 c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ -p_672 ∨ b^{7, 97}_1 c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ -p_672 ∨ -b^{7, 97}_0 c in DIMACS: 9995 9996 -9997 -672 -9998 0 9995 9996 -9997 -672 9999 0 9995 9996 -9997 -672 -10000 0 c 2+1 --> break c (-b^{7, 96}_2 ∧ b^{7, 96}_1 ∧ -b^{7, 96}_0 ∧ p_672) -> break c in CNF: c b^{7, 96}_2 ∨ -b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ -p_672 ∨ break c in DIMACS: 9995 -9996 9997 -672 1162 0 c 2-1 --> 1 c (-b^{7, 96}_2 ∧ b^{7, 96}_1 ∧ -b^{7, 96}_0 ∧ -p_672) -> (-b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ b^{7, 97}_0) c in CNF: c b^{7, 96}_2 ∨ -b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ p_672 ∨ -b^{7, 97}_2 c b^{7, 96}_2 ∨ -b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ p_672 ∨ -b^{7, 97}_1 c b^{7, 96}_2 ∨ -b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ p_672 ∨ b^{7, 97}_0 c in DIMACS: 9995 -9996 9997 672 -9998 0 9995 -9996 9997 672 -9999 0 9995 -9996 9997 672 10000 0 c 1-1 --> 0 c (-b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ b^{7, 96}_0 ∧ -p_672) -> (-b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ -b^{7, 97}_0) c in CNF: c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ p_672 ∨ -b^{7, 97}_2 c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ p_672 ∨ -b^{7, 97}_1 c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ p_672 ∨ -b^{7, 97}_0 c in DIMACS: 9995 9996 -9997 672 -9998 0 9995 9996 -9997 672 -9999 0 9995 9996 -9997 672 -10000 0 c 0-1 --> -1 c (-b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ -b^{7, 96}_0 ∧ -p_672) -> ( b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ b^{7, 97}_0) c in CNF: c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ p_672 ∨ b^{7, 97}_2 c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ p_672 ∨ -b^{7, 97}_1 c b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ p_672 ∨ b^{7, 97}_0 c in DIMACS: 9995 9996 9997 672 9998 0 9995 9996 9997 672 -9999 0 9995 9996 9997 672 10000 0 c -1-1 --> -2 c ( b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ b^{7, 96}_0 ∧ -p_672) -> ( b^{7, 97}_2 ∧ b^{7, 97}_1 ∧ -b^{7, 97}_0) c in CNF: c -b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ p_672 ∨ b^{7, 97}_2 c -b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ p_672 ∨ b^{7, 97}_1 c -b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ p_672 ∨ -b^{7, 97}_0 c in DIMACS: -9995 9996 -9997 672 9998 0 -9995 9996 -9997 672 9999 0 -9995 9996 -9997 672 -10000 0 c -2-1 --> break c ( b^{7, 96}_2 ∧ b^{7, 96}_1 ∧ -b^{7, 96}_0 ∧ -p_672) -> break c in CNF: c -b^{7, 96}_2 ∨ -b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ p_672 ∨ break c in DIMACS: -9995 -9996 9997 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 96}_2 ∧ -b^{7, 96}_1 ∧ -b^{7, 96}_0 ∧ true) c in CNF: c -b^{7, 96}_2 ∨ b^{7, 96}_1 ∨ b^{7, 96}_0 ∨ false c in DIMACS: -9995 9996 9997 0 c 3 does not represent an automaton state. c -(-b^{7, 96}_2 ∧ b^{7, 96}_1 ∧ b^{7, 96}_0 ∧ true) c in CNF: c b^{7, 96}_2 ∨ -b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ false c in DIMACS: 9995 -9996 -9997 0 c -3 does not represent an automaton state. c -( b^{7, 96}_2 ∧ b^{7, 96}_1 ∧ b^{7, 96}_0 ∧ true) c in CNF: c -b^{7, 96}_2 ∨ -b^{7, 96}_1 ∨ -b^{7, 96}_0 ∨ false c in DIMACS: -9995 -9996 -9997 0 c i = 97 c -2+1 --> -1 c ( b^{7, 97}_2 ∧ b^{7, 97}_1 ∧ -b^{7, 97}_0 ∧ p_679) -> ( b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ b^{7, 98}_0) c in CNF: c -b^{7, 97}_2 ∨ -b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ -p_679 ∨ b^{7, 98}_2 c -b^{7, 97}_2 ∨ -b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ -p_679 ∨ -b^{7, 98}_1 c -b^{7, 97}_2 ∨ -b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ -p_679 ∨ b^{7, 98}_0 c in DIMACS: -9998 -9999 10000 -679 10001 0 -9998 -9999 10000 -679 -10002 0 -9998 -9999 10000 -679 10003 0 c -1+1 --> 0 c ( b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ b^{7, 97}_0 ∧ p_679) -> (-b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ -b^{7, 98}_0) c in CNF: c -b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ -p_679 ∨ -b^{7, 98}_2 c -b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ -p_679 ∨ -b^{7, 98}_1 c -b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ -p_679 ∨ -b^{7, 98}_0 c in DIMACS: -9998 9999 -10000 -679 -10001 0 -9998 9999 -10000 -679 -10002 0 -9998 9999 -10000 -679 -10003 0 c 0+1 --> 1 c (-b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ -b^{7, 97}_0 ∧ p_679) -> (-b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ b^{7, 98}_0) c in CNF: c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ -p_679 ∨ -b^{7, 98}_2 c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ -p_679 ∨ -b^{7, 98}_1 c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ -p_679 ∨ b^{7, 98}_0 c in DIMACS: 9998 9999 10000 -679 -10001 0 9998 9999 10000 -679 -10002 0 9998 9999 10000 -679 10003 0 c 1+1 --> 2 c (-b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ b^{7, 97}_0 ∧ p_679) -> (-b^{7, 98}_2 ∧ b^{7, 98}_1 ∧ -b^{7, 98}_0) c in CNF: c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ -p_679 ∨ -b^{7, 98}_2 c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ -p_679 ∨ b^{7, 98}_1 c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ -p_679 ∨ -b^{7, 98}_0 c in DIMACS: 9998 9999 -10000 -679 -10001 0 9998 9999 -10000 -679 10002 0 9998 9999 -10000 -679 -10003 0 c 2+1 --> break c (-b^{7, 97}_2 ∧ b^{7, 97}_1 ∧ -b^{7, 97}_0 ∧ p_679) -> break c in CNF: c b^{7, 97}_2 ∨ -b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ -p_679 ∨ break c in DIMACS: 9998 -9999 10000 -679 1162 0 c 2-1 --> 1 c (-b^{7, 97}_2 ∧ b^{7, 97}_1 ∧ -b^{7, 97}_0 ∧ -p_679) -> (-b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ b^{7, 98}_0) c in CNF: c b^{7, 97}_2 ∨ -b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ p_679 ∨ -b^{7, 98}_2 c b^{7, 97}_2 ∨ -b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ p_679 ∨ -b^{7, 98}_1 c b^{7, 97}_2 ∨ -b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ p_679 ∨ b^{7, 98}_0 c in DIMACS: 9998 -9999 10000 679 -10001 0 9998 -9999 10000 679 -10002 0 9998 -9999 10000 679 10003 0 c 1-1 --> 0 c (-b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ b^{7, 97}_0 ∧ -p_679) -> (-b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ -b^{7, 98}_0) c in CNF: c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ p_679 ∨ -b^{7, 98}_2 c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ p_679 ∨ -b^{7, 98}_1 c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ p_679 ∨ -b^{7, 98}_0 c in DIMACS: 9998 9999 -10000 679 -10001 0 9998 9999 -10000 679 -10002 0 9998 9999 -10000 679 -10003 0 c 0-1 --> -1 c (-b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ -b^{7, 97}_0 ∧ -p_679) -> ( b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ b^{7, 98}_0) c in CNF: c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ p_679 ∨ b^{7, 98}_2 c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ p_679 ∨ -b^{7, 98}_1 c b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ p_679 ∨ b^{7, 98}_0 c in DIMACS: 9998 9999 10000 679 10001 0 9998 9999 10000 679 -10002 0 9998 9999 10000 679 10003 0 c -1-1 --> -2 c ( b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ b^{7, 97}_0 ∧ -p_679) -> ( b^{7, 98}_2 ∧ b^{7, 98}_1 ∧ -b^{7, 98}_0) c in CNF: c -b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ p_679 ∨ b^{7, 98}_2 c -b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ p_679 ∨ b^{7, 98}_1 c -b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ p_679 ∨ -b^{7, 98}_0 c in DIMACS: -9998 9999 -10000 679 10001 0 -9998 9999 -10000 679 10002 0 -9998 9999 -10000 679 -10003 0 c -2-1 --> break c ( b^{7, 97}_2 ∧ b^{7, 97}_1 ∧ -b^{7, 97}_0 ∧ -p_679) -> break c in CNF: c -b^{7, 97}_2 ∨ -b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ p_679 ∨ break c in DIMACS: -9998 -9999 10000 679 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 97}_2 ∧ -b^{7, 97}_1 ∧ -b^{7, 97}_0 ∧ true) c in CNF: c -b^{7, 97}_2 ∨ b^{7, 97}_1 ∨ b^{7, 97}_0 ∨ false c in DIMACS: -9998 9999 10000 0 c 3 does not represent an automaton state. c -(-b^{7, 97}_2 ∧ b^{7, 97}_1 ∧ b^{7, 97}_0 ∧ true) c in CNF: c b^{7, 97}_2 ∨ -b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ false c in DIMACS: 9998 -9999 -10000 0 c -3 does not represent an automaton state. c -( b^{7, 97}_2 ∧ b^{7, 97}_1 ∧ b^{7, 97}_0 ∧ true) c in CNF: c -b^{7, 97}_2 ∨ -b^{7, 97}_1 ∨ -b^{7, 97}_0 ∨ false c in DIMACS: -9998 -9999 -10000 0 c i = 98 c -2+1 --> -1 c ( b^{7, 98}_2 ∧ b^{7, 98}_1 ∧ -b^{7, 98}_0 ∧ p_686) -> ( b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ b^{7, 99}_0) c in CNF: c -b^{7, 98}_2 ∨ -b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ -p_686 ∨ b^{7, 99}_2 c -b^{7, 98}_2 ∨ -b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ -p_686 ∨ -b^{7, 99}_1 c -b^{7, 98}_2 ∨ -b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ -p_686 ∨ b^{7, 99}_0 c in DIMACS: -10001 -10002 10003 -686 10004 0 -10001 -10002 10003 -686 -10005 0 -10001 -10002 10003 -686 10006 0 c -1+1 --> 0 c ( b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ b^{7, 98}_0 ∧ p_686) -> (-b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ -b^{7, 99}_0) c in CNF: c -b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ -p_686 ∨ -b^{7, 99}_2 c -b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ -p_686 ∨ -b^{7, 99}_1 c -b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ -p_686 ∨ -b^{7, 99}_0 c in DIMACS: -10001 10002 -10003 -686 -10004 0 -10001 10002 -10003 -686 -10005 0 -10001 10002 -10003 -686 -10006 0 c 0+1 --> 1 c (-b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ -b^{7, 98}_0 ∧ p_686) -> (-b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ b^{7, 99}_0) c in CNF: c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ -p_686 ∨ -b^{7, 99}_2 c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ -p_686 ∨ -b^{7, 99}_1 c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ -p_686 ∨ b^{7, 99}_0 c in DIMACS: 10001 10002 10003 -686 -10004 0 10001 10002 10003 -686 -10005 0 10001 10002 10003 -686 10006 0 c 1+1 --> 2 c (-b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ b^{7, 98}_0 ∧ p_686) -> (-b^{7, 99}_2 ∧ b^{7, 99}_1 ∧ -b^{7, 99}_0) c in CNF: c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ -p_686 ∨ -b^{7, 99}_2 c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ -p_686 ∨ b^{7, 99}_1 c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ -p_686 ∨ -b^{7, 99}_0 c in DIMACS: 10001 10002 -10003 -686 -10004 0 10001 10002 -10003 -686 10005 0 10001 10002 -10003 -686 -10006 0 c 2+1 --> break c (-b^{7, 98}_2 ∧ b^{7, 98}_1 ∧ -b^{7, 98}_0 ∧ p_686) -> break c in CNF: c b^{7, 98}_2 ∨ -b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ -p_686 ∨ break c in DIMACS: 10001 -10002 10003 -686 1162 0 c 2-1 --> 1 c (-b^{7, 98}_2 ∧ b^{7, 98}_1 ∧ -b^{7, 98}_0 ∧ -p_686) -> (-b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ b^{7, 99}_0) c in CNF: c b^{7, 98}_2 ∨ -b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ p_686 ∨ -b^{7, 99}_2 c b^{7, 98}_2 ∨ -b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ p_686 ∨ -b^{7, 99}_1 c b^{7, 98}_2 ∨ -b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ p_686 ∨ b^{7, 99}_0 c in DIMACS: 10001 -10002 10003 686 -10004 0 10001 -10002 10003 686 -10005 0 10001 -10002 10003 686 10006 0 c 1-1 --> 0 c (-b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ b^{7, 98}_0 ∧ -p_686) -> (-b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ -b^{7, 99}_0) c in CNF: c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ p_686 ∨ -b^{7, 99}_2 c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ p_686 ∨ -b^{7, 99}_1 c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ p_686 ∨ -b^{7, 99}_0 c in DIMACS: 10001 10002 -10003 686 -10004 0 10001 10002 -10003 686 -10005 0 10001 10002 -10003 686 -10006 0 c 0-1 --> -1 c (-b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ -b^{7, 98}_0 ∧ -p_686) -> ( b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ b^{7, 99}_0) c in CNF: c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ p_686 ∨ b^{7, 99}_2 c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ p_686 ∨ -b^{7, 99}_1 c b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ p_686 ∨ b^{7, 99}_0 c in DIMACS: 10001 10002 10003 686 10004 0 10001 10002 10003 686 -10005 0 10001 10002 10003 686 10006 0 c -1-1 --> -2 c ( b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ b^{7, 98}_0 ∧ -p_686) -> ( b^{7, 99}_2 ∧ b^{7, 99}_1 ∧ -b^{7, 99}_0) c in CNF: c -b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ p_686 ∨ b^{7, 99}_2 c -b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ p_686 ∨ b^{7, 99}_1 c -b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ p_686 ∨ -b^{7, 99}_0 c in DIMACS: -10001 10002 -10003 686 10004 0 -10001 10002 -10003 686 10005 0 -10001 10002 -10003 686 -10006 0 c -2-1 --> break c ( b^{7, 98}_2 ∧ b^{7, 98}_1 ∧ -b^{7, 98}_0 ∧ -p_686) -> break c in CNF: c -b^{7, 98}_2 ∨ -b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ p_686 ∨ break c in DIMACS: -10001 -10002 10003 686 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 98}_2 ∧ -b^{7, 98}_1 ∧ -b^{7, 98}_0 ∧ true) c in CNF: c -b^{7, 98}_2 ∨ b^{7, 98}_1 ∨ b^{7, 98}_0 ∨ false c in DIMACS: -10001 10002 10003 0 c 3 does not represent an automaton state. c -(-b^{7, 98}_2 ∧ b^{7, 98}_1 ∧ b^{7, 98}_0 ∧ true) c in CNF: c b^{7, 98}_2 ∨ -b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ false c in DIMACS: 10001 -10002 -10003 0 c -3 does not represent an automaton state. c -( b^{7, 98}_2 ∧ b^{7, 98}_1 ∧ b^{7, 98}_0 ∧ true) c in CNF: c -b^{7, 98}_2 ∨ -b^{7, 98}_1 ∨ -b^{7, 98}_0 ∨ false c in DIMACS: -10001 -10002 -10003 0 c i = 99 c -2+1 --> -1 c ( b^{7, 99}_2 ∧ b^{7, 99}_1 ∧ -b^{7, 99}_0 ∧ p_693) -> ( b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ b^{7, 100}_0) c in CNF: c -b^{7, 99}_2 ∨ -b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ -p_693 ∨ b^{7, 100}_2 c -b^{7, 99}_2 ∨ -b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ -p_693 ∨ -b^{7, 100}_1 c -b^{7, 99}_2 ∨ -b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ -p_693 ∨ b^{7, 100}_0 c in DIMACS: -10004 -10005 10006 -693 10007 0 -10004 -10005 10006 -693 -10008 0 -10004 -10005 10006 -693 10009 0 c -1+1 --> 0 c ( b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ b^{7, 99}_0 ∧ p_693) -> (-b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ -b^{7, 100}_0) c in CNF: c -b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ -p_693 ∨ -b^{7, 100}_2 c -b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ -p_693 ∨ -b^{7, 100}_1 c -b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ -p_693 ∨ -b^{7, 100}_0 c in DIMACS: -10004 10005 -10006 -693 -10007 0 -10004 10005 -10006 -693 -10008 0 -10004 10005 -10006 -693 -10009 0 c 0+1 --> 1 c (-b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ -b^{7, 99}_0 ∧ p_693) -> (-b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ b^{7, 100}_0) c in CNF: c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ -p_693 ∨ -b^{7, 100}_2 c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ -p_693 ∨ -b^{7, 100}_1 c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ -p_693 ∨ b^{7, 100}_0 c in DIMACS: 10004 10005 10006 -693 -10007 0 10004 10005 10006 -693 -10008 0 10004 10005 10006 -693 10009 0 c 1+1 --> 2 c (-b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ b^{7, 99}_0 ∧ p_693) -> (-b^{7, 100}_2 ∧ b^{7, 100}_1 ∧ -b^{7, 100}_0) c in CNF: c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ -p_693 ∨ -b^{7, 100}_2 c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ -p_693 ∨ b^{7, 100}_1 c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ -p_693 ∨ -b^{7, 100}_0 c in DIMACS: 10004 10005 -10006 -693 -10007 0 10004 10005 -10006 -693 10008 0 10004 10005 -10006 -693 -10009 0 c 2+1 --> break c (-b^{7, 99}_2 ∧ b^{7, 99}_1 ∧ -b^{7, 99}_0 ∧ p_693) -> break c in CNF: c b^{7, 99}_2 ∨ -b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ -p_693 ∨ break c in DIMACS: 10004 -10005 10006 -693 1162 0 c 2-1 --> 1 c (-b^{7, 99}_2 ∧ b^{7, 99}_1 ∧ -b^{7, 99}_0 ∧ -p_693) -> (-b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ b^{7, 100}_0) c in CNF: c b^{7, 99}_2 ∨ -b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ p_693 ∨ -b^{7, 100}_2 c b^{7, 99}_2 ∨ -b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ p_693 ∨ -b^{7, 100}_1 c b^{7, 99}_2 ∨ -b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ p_693 ∨ b^{7, 100}_0 c in DIMACS: 10004 -10005 10006 693 -10007 0 10004 -10005 10006 693 -10008 0 10004 -10005 10006 693 10009 0 c 1-1 --> 0 c (-b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ b^{7, 99}_0 ∧ -p_693) -> (-b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ -b^{7, 100}_0) c in CNF: c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ p_693 ∨ -b^{7, 100}_2 c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ p_693 ∨ -b^{7, 100}_1 c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ p_693 ∨ -b^{7, 100}_0 c in DIMACS: 10004 10005 -10006 693 -10007 0 10004 10005 -10006 693 -10008 0 10004 10005 -10006 693 -10009 0 c 0-1 --> -1 c (-b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ -b^{7, 99}_0 ∧ -p_693) -> ( b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ b^{7, 100}_0) c in CNF: c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ p_693 ∨ b^{7, 100}_2 c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ p_693 ∨ -b^{7, 100}_1 c b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ p_693 ∨ b^{7, 100}_0 c in DIMACS: 10004 10005 10006 693 10007 0 10004 10005 10006 693 -10008 0 10004 10005 10006 693 10009 0 c -1-1 --> -2 c ( b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ b^{7, 99}_0 ∧ -p_693) -> ( b^{7, 100}_2 ∧ b^{7, 100}_1 ∧ -b^{7, 100}_0) c in CNF: c -b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ p_693 ∨ b^{7, 100}_2 c -b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ p_693 ∨ b^{7, 100}_1 c -b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ p_693 ∨ -b^{7, 100}_0 c in DIMACS: -10004 10005 -10006 693 10007 0 -10004 10005 -10006 693 10008 0 -10004 10005 -10006 693 -10009 0 c -2-1 --> break c ( b^{7, 99}_2 ∧ b^{7, 99}_1 ∧ -b^{7, 99}_0 ∧ -p_693) -> break c in CNF: c -b^{7, 99}_2 ∨ -b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ p_693 ∨ break c in DIMACS: -10004 -10005 10006 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 99}_2 ∧ -b^{7, 99}_1 ∧ -b^{7, 99}_0 ∧ true) c in CNF: c -b^{7, 99}_2 ∨ b^{7, 99}_1 ∨ b^{7, 99}_0 ∨ false c in DIMACS: -10004 10005 10006 0 c 3 does not represent an automaton state. c -(-b^{7, 99}_2 ∧ b^{7, 99}_1 ∧ b^{7, 99}_0 ∧ true) c in CNF: c b^{7, 99}_2 ∨ -b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ false c in DIMACS: 10004 -10005 -10006 0 c -3 does not represent an automaton state. c -( b^{7, 99}_2 ∧ b^{7, 99}_1 ∧ b^{7, 99}_0 ∧ true) c in CNF: c -b^{7, 99}_2 ∨ -b^{7, 99}_1 ∨ -b^{7, 99}_0 ∨ false c in DIMACS: -10004 -10005 -10006 0 c i = 100 c -2+1 --> -1 c ( b^{7, 100}_2 ∧ b^{7, 100}_1 ∧ -b^{7, 100}_0 ∧ p_700) -> ( b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ b^{7, 101}_0) c in CNF: c -b^{7, 100}_2 ∨ -b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ -p_700 ∨ b^{7, 101}_2 c -b^{7, 100}_2 ∨ -b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ -p_700 ∨ -b^{7, 101}_1 c -b^{7, 100}_2 ∨ -b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ -p_700 ∨ b^{7, 101}_0 c in DIMACS: -10007 -10008 10009 -700 10010 0 -10007 -10008 10009 -700 -10011 0 -10007 -10008 10009 -700 10012 0 c -1+1 --> 0 c ( b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ b^{7, 100}_0 ∧ p_700) -> (-b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ -b^{7, 101}_0) c in CNF: c -b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ -p_700 ∨ -b^{7, 101}_2 c -b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ -p_700 ∨ -b^{7, 101}_1 c -b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ -p_700 ∨ -b^{7, 101}_0 c in DIMACS: -10007 10008 -10009 -700 -10010 0 -10007 10008 -10009 -700 -10011 0 -10007 10008 -10009 -700 -10012 0 c 0+1 --> 1 c (-b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ -b^{7, 100}_0 ∧ p_700) -> (-b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ b^{7, 101}_0) c in CNF: c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ -p_700 ∨ -b^{7, 101}_2 c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ -p_700 ∨ -b^{7, 101}_1 c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ -p_700 ∨ b^{7, 101}_0 c in DIMACS: 10007 10008 10009 -700 -10010 0 10007 10008 10009 -700 -10011 0 10007 10008 10009 -700 10012 0 c 1+1 --> 2 c (-b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ b^{7, 100}_0 ∧ p_700) -> (-b^{7, 101}_2 ∧ b^{7, 101}_1 ∧ -b^{7, 101}_0) c in CNF: c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ -p_700 ∨ -b^{7, 101}_2 c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ -p_700 ∨ b^{7, 101}_1 c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ -p_700 ∨ -b^{7, 101}_0 c in DIMACS: 10007 10008 -10009 -700 -10010 0 10007 10008 -10009 -700 10011 0 10007 10008 -10009 -700 -10012 0 c 2+1 --> break c (-b^{7, 100}_2 ∧ b^{7, 100}_1 ∧ -b^{7, 100}_0 ∧ p_700) -> break c in CNF: c b^{7, 100}_2 ∨ -b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ -p_700 ∨ break c in DIMACS: 10007 -10008 10009 -700 1162 0 c 2-1 --> 1 c (-b^{7, 100}_2 ∧ b^{7, 100}_1 ∧ -b^{7, 100}_0 ∧ -p_700) -> (-b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ b^{7, 101}_0) c in CNF: c b^{7, 100}_2 ∨ -b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ p_700 ∨ -b^{7, 101}_2 c b^{7, 100}_2 ∨ -b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ p_700 ∨ -b^{7, 101}_1 c b^{7, 100}_2 ∨ -b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ p_700 ∨ b^{7, 101}_0 c in DIMACS: 10007 -10008 10009 700 -10010 0 10007 -10008 10009 700 -10011 0 10007 -10008 10009 700 10012 0 c 1-1 --> 0 c (-b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ b^{7, 100}_0 ∧ -p_700) -> (-b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ -b^{7, 101}_0) c in CNF: c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ p_700 ∨ -b^{7, 101}_2 c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ p_700 ∨ -b^{7, 101}_1 c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ p_700 ∨ -b^{7, 101}_0 c in DIMACS: 10007 10008 -10009 700 -10010 0 10007 10008 -10009 700 -10011 0 10007 10008 -10009 700 -10012 0 c 0-1 --> -1 c (-b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ -b^{7, 100}_0 ∧ -p_700) -> ( b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ b^{7, 101}_0) c in CNF: c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ p_700 ∨ b^{7, 101}_2 c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ p_700 ∨ -b^{7, 101}_1 c b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ p_700 ∨ b^{7, 101}_0 c in DIMACS: 10007 10008 10009 700 10010 0 10007 10008 10009 700 -10011 0 10007 10008 10009 700 10012 0 c -1-1 --> -2 c ( b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ b^{7, 100}_0 ∧ -p_700) -> ( b^{7, 101}_2 ∧ b^{7, 101}_1 ∧ -b^{7, 101}_0) c in CNF: c -b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ p_700 ∨ b^{7, 101}_2 c -b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ p_700 ∨ b^{7, 101}_1 c -b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ p_700 ∨ -b^{7, 101}_0 c in DIMACS: -10007 10008 -10009 700 10010 0 -10007 10008 -10009 700 10011 0 -10007 10008 -10009 700 -10012 0 c -2-1 --> break c ( b^{7, 100}_2 ∧ b^{7, 100}_1 ∧ -b^{7, 100}_0 ∧ -p_700) -> break c in CNF: c -b^{7, 100}_2 ∨ -b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ p_700 ∨ break c in DIMACS: -10007 -10008 10009 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 100}_2 ∧ -b^{7, 100}_1 ∧ -b^{7, 100}_0 ∧ true) c in CNF: c -b^{7, 100}_2 ∨ b^{7, 100}_1 ∨ b^{7, 100}_0 ∨ false c in DIMACS: -10007 10008 10009 0 c 3 does not represent an automaton state. c -(-b^{7, 100}_2 ∧ b^{7, 100}_1 ∧ b^{7, 100}_0 ∧ true) c in CNF: c b^{7, 100}_2 ∨ -b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ false c in DIMACS: 10007 -10008 -10009 0 c -3 does not represent an automaton state. c -( b^{7, 100}_2 ∧ b^{7, 100}_1 ∧ b^{7, 100}_0 ∧ true) c in CNF: c -b^{7, 100}_2 ∨ -b^{7, 100}_1 ∨ -b^{7, 100}_0 ∨ false c in DIMACS: -10007 -10008 -10009 0 c i = 101 c -2+1 --> -1 c ( b^{7, 101}_2 ∧ b^{7, 101}_1 ∧ -b^{7, 101}_0 ∧ p_707) -> ( b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ b^{7, 102}_0) c in CNF: c -b^{7, 101}_2 ∨ -b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ -p_707 ∨ b^{7, 102}_2 c -b^{7, 101}_2 ∨ -b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ -p_707 ∨ -b^{7, 102}_1 c -b^{7, 101}_2 ∨ -b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ -p_707 ∨ b^{7, 102}_0 c in DIMACS: -10010 -10011 10012 -707 10013 0 -10010 -10011 10012 -707 -10014 0 -10010 -10011 10012 -707 10015 0 c -1+1 --> 0 c ( b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ b^{7, 101}_0 ∧ p_707) -> (-b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ -b^{7, 102}_0) c in CNF: c -b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ -p_707 ∨ -b^{7, 102}_2 c -b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ -p_707 ∨ -b^{7, 102}_1 c -b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ -p_707 ∨ -b^{7, 102}_0 c in DIMACS: -10010 10011 -10012 -707 -10013 0 -10010 10011 -10012 -707 -10014 0 -10010 10011 -10012 -707 -10015 0 c 0+1 --> 1 c (-b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ -b^{7, 101}_0 ∧ p_707) -> (-b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ b^{7, 102}_0) c in CNF: c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ -p_707 ∨ -b^{7, 102}_2 c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ -p_707 ∨ -b^{7, 102}_1 c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ -p_707 ∨ b^{7, 102}_0 c in DIMACS: 10010 10011 10012 -707 -10013 0 10010 10011 10012 -707 -10014 0 10010 10011 10012 -707 10015 0 c 1+1 --> 2 c (-b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ b^{7, 101}_0 ∧ p_707) -> (-b^{7, 102}_2 ∧ b^{7, 102}_1 ∧ -b^{7, 102}_0) c in CNF: c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ -p_707 ∨ -b^{7, 102}_2 c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ -p_707 ∨ b^{7, 102}_1 c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ -p_707 ∨ -b^{7, 102}_0 c in DIMACS: 10010 10011 -10012 -707 -10013 0 10010 10011 -10012 -707 10014 0 10010 10011 -10012 -707 -10015 0 c 2+1 --> break c (-b^{7, 101}_2 ∧ b^{7, 101}_1 ∧ -b^{7, 101}_0 ∧ p_707) -> break c in CNF: c b^{7, 101}_2 ∨ -b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ -p_707 ∨ break c in DIMACS: 10010 -10011 10012 -707 1162 0 c 2-1 --> 1 c (-b^{7, 101}_2 ∧ b^{7, 101}_1 ∧ -b^{7, 101}_0 ∧ -p_707) -> (-b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ b^{7, 102}_0) c in CNF: c b^{7, 101}_2 ∨ -b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ p_707 ∨ -b^{7, 102}_2 c b^{7, 101}_2 ∨ -b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ p_707 ∨ -b^{7, 102}_1 c b^{7, 101}_2 ∨ -b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ p_707 ∨ b^{7, 102}_0 c in DIMACS: 10010 -10011 10012 707 -10013 0 10010 -10011 10012 707 -10014 0 10010 -10011 10012 707 10015 0 c 1-1 --> 0 c (-b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ b^{7, 101}_0 ∧ -p_707) -> (-b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ -b^{7, 102}_0) c in CNF: c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ p_707 ∨ -b^{7, 102}_2 c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ p_707 ∨ -b^{7, 102}_1 c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ p_707 ∨ -b^{7, 102}_0 c in DIMACS: 10010 10011 -10012 707 -10013 0 10010 10011 -10012 707 -10014 0 10010 10011 -10012 707 -10015 0 c 0-1 --> -1 c (-b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ -b^{7, 101}_0 ∧ -p_707) -> ( b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ b^{7, 102}_0) c in CNF: c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ p_707 ∨ b^{7, 102}_2 c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ p_707 ∨ -b^{7, 102}_1 c b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ p_707 ∨ b^{7, 102}_0 c in DIMACS: 10010 10011 10012 707 10013 0 10010 10011 10012 707 -10014 0 10010 10011 10012 707 10015 0 c -1-1 --> -2 c ( b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ b^{7, 101}_0 ∧ -p_707) -> ( b^{7, 102}_2 ∧ b^{7, 102}_1 ∧ -b^{7, 102}_0) c in CNF: c -b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ p_707 ∨ b^{7, 102}_2 c -b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ p_707 ∨ b^{7, 102}_1 c -b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ p_707 ∨ -b^{7, 102}_0 c in DIMACS: -10010 10011 -10012 707 10013 0 -10010 10011 -10012 707 10014 0 -10010 10011 -10012 707 -10015 0 c -2-1 --> break c ( b^{7, 101}_2 ∧ b^{7, 101}_1 ∧ -b^{7, 101}_0 ∧ -p_707) -> break c in CNF: c -b^{7, 101}_2 ∨ -b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ p_707 ∨ break c in DIMACS: -10010 -10011 10012 707 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 101}_2 ∧ -b^{7, 101}_1 ∧ -b^{7, 101}_0 ∧ true) c in CNF: c -b^{7, 101}_2 ∨ b^{7, 101}_1 ∨ b^{7, 101}_0 ∨ false c in DIMACS: -10010 10011 10012 0 c 3 does not represent an automaton state. c -(-b^{7, 101}_2 ∧ b^{7, 101}_1 ∧ b^{7, 101}_0 ∧ true) c in CNF: c b^{7, 101}_2 ∨ -b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ false c in DIMACS: 10010 -10011 -10012 0 c -3 does not represent an automaton state. c -( b^{7, 101}_2 ∧ b^{7, 101}_1 ∧ b^{7, 101}_0 ∧ true) c in CNF: c -b^{7, 101}_2 ∨ -b^{7, 101}_1 ∨ -b^{7, 101}_0 ∨ false c in DIMACS: -10010 -10011 -10012 0 c i = 102 c -2+1 --> -1 c ( b^{7, 102}_2 ∧ b^{7, 102}_1 ∧ -b^{7, 102}_0 ∧ p_714) -> ( b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ b^{7, 103}_0) c in CNF: c -b^{7, 102}_2 ∨ -b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ -p_714 ∨ b^{7, 103}_2 c -b^{7, 102}_2 ∨ -b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ -p_714 ∨ -b^{7, 103}_1 c -b^{7, 102}_2 ∨ -b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ -p_714 ∨ b^{7, 103}_0 c in DIMACS: -10013 -10014 10015 -714 10016 0 -10013 -10014 10015 -714 -10017 0 -10013 -10014 10015 -714 10018 0 c -1+1 --> 0 c ( b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ b^{7, 102}_0 ∧ p_714) -> (-b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ -b^{7, 103}_0) c in CNF: c -b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ -p_714 ∨ -b^{7, 103}_2 c -b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ -p_714 ∨ -b^{7, 103}_1 c -b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ -p_714 ∨ -b^{7, 103}_0 c in DIMACS: -10013 10014 -10015 -714 -10016 0 -10013 10014 -10015 -714 -10017 0 -10013 10014 -10015 -714 -10018 0 c 0+1 --> 1 c (-b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ -b^{7, 102}_0 ∧ p_714) -> (-b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ b^{7, 103}_0) c in CNF: c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ -p_714 ∨ -b^{7, 103}_2 c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ -p_714 ∨ -b^{7, 103}_1 c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ -p_714 ∨ b^{7, 103}_0 c in DIMACS: 10013 10014 10015 -714 -10016 0 10013 10014 10015 -714 -10017 0 10013 10014 10015 -714 10018 0 c 1+1 --> 2 c (-b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ b^{7, 102}_0 ∧ p_714) -> (-b^{7, 103}_2 ∧ b^{7, 103}_1 ∧ -b^{7, 103}_0) c in CNF: c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ -p_714 ∨ -b^{7, 103}_2 c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ -p_714 ∨ b^{7, 103}_1 c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ -p_714 ∨ -b^{7, 103}_0 c in DIMACS: 10013 10014 -10015 -714 -10016 0 10013 10014 -10015 -714 10017 0 10013 10014 -10015 -714 -10018 0 c 2+1 --> break c (-b^{7, 102}_2 ∧ b^{7, 102}_1 ∧ -b^{7, 102}_0 ∧ p_714) -> break c in CNF: c b^{7, 102}_2 ∨ -b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ -p_714 ∨ break c in DIMACS: 10013 -10014 10015 -714 1162 0 c 2-1 --> 1 c (-b^{7, 102}_2 ∧ b^{7, 102}_1 ∧ -b^{7, 102}_0 ∧ -p_714) -> (-b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ b^{7, 103}_0) c in CNF: c b^{7, 102}_2 ∨ -b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ p_714 ∨ -b^{7, 103}_2 c b^{7, 102}_2 ∨ -b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ p_714 ∨ -b^{7, 103}_1 c b^{7, 102}_2 ∨ -b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ p_714 ∨ b^{7, 103}_0 c in DIMACS: 10013 -10014 10015 714 -10016 0 10013 -10014 10015 714 -10017 0 10013 -10014 10015 714 10018 0 c 1-1 --> 0 c (-b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ b^{7, 102}_0 ∧ -p_714) -> (-b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ -b^{7, 103}_0) c in CNF: c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ p_714 ∨ -b^{7, 103}_2 c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ p_714 ∨ -b^{7, 103}_1 c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ p_714 ∨ -b^{7, 103}_0 c in DIMACS: 10013 10014 -10015 714 -10016 0 10013 10014 -10015 714 -10017 0 10013 10014 -10015 714 -10018 0 c 0-1 --> -1 c (-b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ -b^{7, 102}_0 ∧ -p_714) -> ( b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ b^{7, 103}_0) c in CNF: c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ p_714 ∨ b^{7, 103}_2 c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ p_714 ∨ -b^{7, 103}_1 c b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ p_714 ∨ b^{7, 103}_0 c in DIMACS: 10013 10014 10015 714 10016 0 10013 10014 10015 714 -10017 0 10013 10014 10015 714 10018 0 c -1-1 --> -2 c ( b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ b^{7, 102}_0 ∧ -p_714) -> ( b^{7, 103}_2 ∧ b^{7, 103}_1 ∧ -b^{7, 103}_0) c in CNF: c -b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ p_714 ∨ b^{7, 103}_2 c -b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ p_714 ∨ b^{7, 103}_1 c -b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ p_714 ∨ -b^{7, 103}_0 c in DIMACS: -10013 10014 -10015 714 10016 0 -10013 10014 -10015 714 10017 0 -10013 10014 -10015 714 -10018 0 c -2-1 --> break c ( b^{7, 102}_2 ∧ b^{7, 102}_1 ∧ -b^{7, 102}_0 ∧ -p_714) -> break c in CNF: c -b^{7, 102}_2 ∨ -b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ p_714 ∨ break c in DIMACS: -10013 -10014 10015 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 102}_2 ∧ -b^{7, 102}_1 ∧ -b^{7, 102}_0 ∧ true) c in CNF: c -b^{7, 102}_2 ∨ b^{7, 102}_1 ∨ b^{7, 102}_0 ∨ false c in DIMACS: -10013 10014 10015 0 c 3 does not represent an automaton state. c -(-b^{7, 102}_2 ∧ b^{7, 102}_1 ∧ b^{7, 102}_0 ∧ true) c in CNF: c b^{7, 102}_2 ∨ -b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ false c in DIMACS: 10013 -10014 -10015 0 c -3 does not represent an automaton state. c -( b^{7, 102}_2 ∧ b^{7, 102}_1 ∧ b^{7, 102}_0 ∧ true) c in CNF: c -b^{7, 102}_2 ∨ -b^{7, 102}_1 ∨ -b^{7, 102}_0 ∨ false c in DIMACS: -10013 -10014 -10015 0 c i = 103 c -2+1 --> -1 c ( b^{7, 103}_2 ∧ b^{7, 103}_1 ∧ -b^{7, 103}_0 ∧ p_721) -> ( b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ b^{7, 104}_0) c in CNF: c -b^{7, 103}_2 ∨ -b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ -p_721 ∨ b^{7, 104}_2 c -b^{7, 103}_2 ∨ -b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ -p_721 ∨ -b^{7, 104}_1 c -b^{7, 103}_2 ∨ -b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ -p_721 ∨ b^{7, 104}_0 c in DIMACS: -10016 -10017 10018 -721 10019 0 -10016 -10017 10018 -721 -10020 0 -10016 -10017 10018 -721 10021 0 c -1+1 --> 0 c ( b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ b^{7, 103}_0 ∧ p_721) -> (-b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ -b^{7, 104}_0) c in CNF: c -b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ -p_721 ∨ -b^{7, 104}_2 c -b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ -p_721 ∨ -b^{7, 104}_1 c -b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ -p_721 ∨ -b^{7, 104}_0 c in DIMACS: -10016 10017 -10018 -721 -10019 0 -10016 10017 -10018 -721 -10020 0 -10016 10017 -10018 -721 -10021 0 c 0+1 --> 1 c (-b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ -b^{7, 103}_0 ∧ p_721) -> (-b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ b^{7, 104}_0) c in CNF: c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ -p_721 ∨ -b^{7, 104}_2 c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ -p_721 ∨ -b^{7, 104}_1 c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ -p_721 ∨ b^{7, 104}_0 c in DIMACS: 10016 10017 10018 -721 -10019 0 10016 10017 10018 -721 -10020 0 10016 10017 10018 -721 10021 0 c 1+1 --> 2 c (-b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ b^{7, 103}_0 ∧ p_721) -> (-b^{7, 104}_2 ∧ b^{7, 104}_1 ∧ -b^{7, 104}_0) c in CNF: c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ -p_721 ∨ -b^{7, 104}_2 c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ -p_721 ∨ b^{7, 104}_1 c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ -p_721 ∨ -b^{7, 104}_0 c in DIMACS: 10016 10017 -10018 -721 -10019 0 10016 10017 -10018 -721 10020 0 10016 10017 -10018 -721 -10021 0 c 2+1 --> break c (-b^{7, 103}_2 ∧ b^{7, 103}_1 ∧ -b^{7, 103}_0 ∧ p_721) -> break c in CNF: c b^{7, 103}_2 ∨ -b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ -p_721 ∨ break c in DIMACS: 10016 -10017 10018 -721 1162 0 c 2-1 --> 1 c (-b^{7, 103}_2 ∧ b^{7, 103}_1 ∧ -b^{7, 103}_0 ∧ -p_721) -> (-b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ b^{7, 104}_0) c in CNF: c b^{7, 103}_2 ∨ -b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ p_721 ∨ -b^{7, 104}_2 c b^{7, 103}_2 ∨ -b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ p_721 ∨ -b^{7, 104}_1 c b^{7, 103}_2 ∨ -b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ p_721 ∨ b^{7, 104}_0 c in DIMACS: 10016 -10017 10018 721 -10019 0 10016 -10017 10018 721 -10020 0 10016 -10017 10018 721 10021 0 c 1-1 --> 0 c (-b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ b^{7, 103}_0 ∧ -p_721) -> (-b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ -b^{7, 104}_0) c in CNF: c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ p_721 ∨ -b^{7, 104}_2 c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ p_721 ∨ -b^{7, 104}_1 c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ p_721 ∨ -b^{7, 104}_0 c in DIMACS: 10016 10017 -10018 721 -10019 0 10016 10017 -10018 721 -10020 0 10016 10017 -10018 721 -10021 0 c 0-1 --> -1 c (-b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ -b^{7, 103}_0 ∧ -p_721) -> ( b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ b^{7, 104}_0) c in CNF: c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ p_721 ∨ b^{7, 104}_2 c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ p_721 ∨ -b^{7, 104}_1 c b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ p_721 ∨ b^{7, 104}_0 c in DIMACS: 10016 10017 10018 721 10019 0 10016 10017 10018 721 -10020 0 10016 10017 10018 721 10021 0 c -1-1 --> -2 c ( b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ b^{7, 103}_0 ∧ -p_721) -> ( b^{7, 104}_2 ∧ b^{7, 104}_1 ∧ -b^{7, 104}_0) c in CNF: c -b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ p_721 ∨ b^{7, 104}_2 c -b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ p_721 ∨ b^{7, 104}_1 c -b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ p_721 ∨ -b^{7, 104}_0 c in DIMACS: -10016 10017 -10018 721 10019 0 -10016 10017 -10018 721 10020 0 -10016 10017 -10018 721 -10021 0 c -2-1 --> break c ( b^{7, 103}_2 ∧ b^{7, 103}_1 ∧ -b^{7, 103}_0 ∧ -p_721) -> break c in CNF: c -b^{7, 103}_2 ∨ -b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ p_721 ∨ break c in DIMACS: -10016 -10017 10018 721 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 103}_2 ∧ -b^{7, 103}_1 ∧ -b^{7, 103}_0 ∧ true) c in CNF: c -b^{7, 103}_2 ∨ b^{7, 103}_1 ∨ b^{7, 103}_0 ∨ false c in DIMACS: -10016 10017 10018 0 c 3 does not represent an automaton state. c -(-b^{7, 103}_2 ∧ b^{7, 103}_1 ∧ b^{7, 103}_0 ∧ true) c in CNF: c b^{7, 103}_2 ∨ -b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ false c in DIMACS: 10016 -10017 -10018 0 c -3 does not represent an automaton state. c -( b^{7, 103}_2 ∧ b^{7, 103}_1 ∧ b^{7, 103}_0 ∧ true) c in CNF: c -b^{7, 103}_2 ∨ -b^{7, 103}_1 ∨ -b^{7, 103}_0 ∨ false c in DIMACS: -10016 -10017 -10018 0 c i = 104 c -2+1 --> -1 c ( b^{7, 104}_2 ∧ b^{7, 104}_1 ∧ -b^{7, 104}_0 ∧ p_728) -> ( b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ b^{7, 105}_0) c in CNF: c -b^{7, 104}_2 ∨ -b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ -p_728 ∨ b^{7, 105}_2 c -b^{7, 104}_2 ∨ -b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ -p_728 ∨ -b^{7, 105}_1 c -b^{7, 104}_2 ∨ -b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ -p_728 ∨ b^{7, 105}_0 c in DIMACS: -10019 -10020 10021 -728 10022 0 -10019 -10020 10021 -728 -10023 0 -10019 -10020 10021 -728 10024 0 c -1+1 --> 0 c ( b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ b^{7, 104}_0 ∧ p_728) -> (-b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ -b^{7, 105}_0) c in CNF: c -b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ -p_728 ∨ -b^{7, 105}_2 c -b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ -p_728 ∨ -b^{7, 105}_1 c -b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ -p_728 ∨ -b^{7, 105}_0 c in DIMACS: -10019 10020 -10021 -728 -10022 0 -10019 10020 -10021 -728 -10023 0 -10019 10020 -10021 -728 -10024 0 c 0+1 --> 1 c (-b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ -b^{7, 104}_0 ∧ p_728) -> (-b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ b^{7, 105}_0) c in CNF: c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ -p_728 ∨ -b^{7, 105}_2 c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ -p_728 ∨ -b^{7, 105}_1 c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ -p_728 ∨ b^{7, 105}_0 c in DIMACS: 10019 10020 10021 -728 -10022 0 10019 10020 10021 -728 -10023 0 10019 10020 10021 -728 10024 0 c 1+1 --> 2 c (-b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ b^{7, 104}_0 ∧ p_728) -> (-b^{7, 105}_2 ∧ b^{7, 105}_1 ∧ -b^{7, 105}_0) c in CNF: c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ -p_728 ∨ -b^{7, 105}_2 c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ -p_728 ∨ b^{7, 105}_1 c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ -p_728 ∨ -b^{7, 105}_0 c in DIMACS: 10019 10020 -10021 -728 -10022 0 10019 10020 -10021 -728 10023 0 10019 10020 -10021 -728 -10024 0 c 2+1 --> break c (-b^{7, 104}_2 ∧ b^{7, 104}_1 ∧ -b^{7, 104}_0 ∧ p_728) -> break c in CNF: c b^{7, 104}_2 ∨ -b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ -p_728 ∨ break c in DIMACS: 10019 -10020 10021 -728 1162 0 c 2-1 --> 1 c (-b^{7, 104}_2 ∧ b^{7, 104}_1 ∧ -b^{7, 104}_0 ∧ -p_728) -> (-b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ b^{7, 105}_0) c in CNF: c b^{7, 104}_2 ∨ -b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ p_728 ∨ -b^{7, 105}_2 c b^{7, 104}_2 ∨ -b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ p_728 ∨ -b^{7, 105}_1 c b^{7, 104}_2 ∨ -b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ p_728 ∨ b^{7, 105}_0 c in DIMACS: 10019 -10020 10021 728 -10022 0 10019 -10020 10021 728 -10023 0 10019 -10020 10021 728 10024 0 c 1-1 --> 0 c (-b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ b^{7, 104}_0 ∧ -p_728) -> (-b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ -b^{7, 105}_0) c in CNF: c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ p_728 ∨ -b^{7, 105}_2 c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ p_728 ∨ -b^{7, 105}_1 c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ p_728 ∨ -b^{7, 105}_0 c in DIMACS: 10019 10020 -10021 728 -10022 0 10019 10020 -10021 728 -10023 0 10019 10020 -10021 728 -10024 0 c 0-1 --> -1 c (-b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ -b^{7, 104}_0 ∧ -p_728) -> ( b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ b^{7, 105}_0) c in CNF: c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ p_728 ∨ b^{7, 105}_2 c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ p_728 ∨ -b^{7, 105}_1 c b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ p_728 ∨ b^{7, 105}_0 c in DIMACS: 10019 10020 10021 728 10022 0 10019 10020 10021 728 -10023 0 10019 10020 10021 728 10024 0 c -1-1 --> -2 c ( b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ b^{7, 104}_0 ∧ -p_728) -> ( b^{7, 105}_2 ∧ b^{7, 105}_1 ∧ -b^{7, 105}_0) c in CNF: c -b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ p_728 ∨ b^{7, 105}_2 c -b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ p_728 ∨ b^{7, 105}_1 c -b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ p_728 ∨ -b^{7, 105}_0 c in DIMACS: -10019 10020 -10021 728 10022 0 -10019 10020 -10021 728 10023 0 -10019 10020 -10021 728 -10024 0 c -2-1 --> break c ( b^{7, 104}_2 ∧ b^{7, 104}_1 ∧ -b^{7, 104}_0 ∧ -p_728) -> break c in CNF: c -b^{7, 104}_2 ∨ -b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ p_728 ∨ break c in DIMACS: -10019 -10020 10021 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 104}_2 ∧ -b^{7, 104}_1 ∧ -b^{7, 104}_0 ∧ true) c in CNF: c -b^{7, 104}_2 ∨ b^{7, 104}_1 ∨ b^{7, 104}_0 ∨ false c in DIMACS: -10019 10020 10021 0 c 3 does not represent an automaton state. c -(-b^{7, 104}_2 ∧ b^{7, 104}_1 ∧ b^{7, 104}_0 ∧ true) c in CNF: c b^{7, 104}_2 ∨ -b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ false c in DIMACS: 10019 -10020 -10021 0 c -3 does not represent an automaton state. c -( b^{7, 104}_2 ∧ b^{7, 104}_1 ∧ b^{7, 104}_0 ∧ true) c in CNF: c -b^{7, 104}_2 ∨ -b^{7, 104}_1 ∨ -b^{7, 104}_0 ∨ false c in DIMACS: -10019 -10020 -10021 0 c i = 105 c -2+1 --> -1 c ( b^{7, 105}_2 ∧ b^{7, 105}_1 ∧ -b^{7, 105}_0 ∧ p_735) -> ( b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ b^{7, 106}_0) c in CNF: c -b^{7, 105}_2 ∨ -b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ -p_735 ∨ b^{7, 106}_2 c -b^{7, 105}_2 ∨ -b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ -p_735 ∨ -b^{7, 106}_1 c -b^{7, 105}_2 ∨ -b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ -p_735 ∨ b^{7, 106}_0 c in DIMACS: -10022 -10023 10024 -735 10025 0 -10022 -10023 10024 -735 -10026 0 -10022 -10023 10024 -735 10027 0 c -1+1 --> 0 c ( b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ b^{7, 105}_0 ∧ p_735) -> (-b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ -b^{7, 106}_0) c in CNF: c -b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ -p_735 ∨ -b^{7, 106}_2 c -b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ -p_735 ∨ -b^{7, 106}_1 c -b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ -p_735 ∨ -b^{7, 106}_0 c in DIMACS: -10022 10023 -10024 -735 -10025 0 -10022 10023 -10024 -735 -10026 0 -10022 10023 -10024 -735 -10027 0 c 0+1 --> 1 c (-b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ -b^{7, 105}_0 ∧ p_735) -> (-b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ b^{7, 106}_0) c in CNF: c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ -p_735 ∨ -b^{7, 106}_2 c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ -p_735 ∨ -b^{7, 106}_1 c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ -p_735 ∨ b^{7, 106}_0 c in DIMACS: 10022 10023 10024 -735 -10025 0 10022 10023 10024 -735 -10026 0 10022 10023 10024 -735 10027 0 c 1+1 --> 2 c (-b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ b^{7, 105}_0 ∧ p_735) -> (-b^{7, 106}_2 ∧ b^{7, 106}_1 ∧ -b^{7, 106}_0) c in CNF: c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ -p_735 ∨ -b^{7, 106}_2 c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ -p_735 ∨ b^{7, 106}_1 c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ -p_735 ∨ -b^{7, 106}_0 c in DIMACS: 10022 10023 -10024 -735 -10025 0 10022 10023 -10024 -735 10026 0 10022 10023 -10024 -735 -10027 0 c 2+1 --> break c (-b^{7, 105}_2 ∧ b^{7, 105}_1 ∧ -b^{7, 105}_0 ∧ p_735) -> break c in CNF: c b^{7, 105}_2 ∨ -b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ -p_735 ∨ break c in DIMACS: 10022 -10023 10024 -735 1162 0 c 2-1 --> 1 c (-b^{7, 105}_2 ∧ b^{7, 105}_1 ∧ -b^{7, 105}_0 ∧ -p_735) -> (-b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ b^{7, 106}_0) c in CNF: c b^{7, 105}_2 ∨ -b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ p_735 ∨ -b^{7, 106}_2 c b^{7, 105}_2 ∨ -b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ p_735 ∨ -b^{7, 106}_1 c b^{7, 105}_2 ∨ -b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ p_735 ∨ b^{7, 106}_0 c in DIMACS: 10022 -10023 10024 735 -10025 0 10022 -10023 10024 735 -10026 0 10022 -10023 10024 735 10027 0 c 1-1 --> 0 c (-b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ b^{7, 105}_0 ∧ -p_735) -> (-b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ -b^{7, 106}_0) c in CNF: c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ p_735 ∨ -b^{7, 106}_2 c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ p_735 ∨ -b^{7, 106}_1 c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ p_735 ∨ -b^{7, 106}_0 c in DIMACS: 10022 10023 -10024 735 -10025 0 10022 10023 -10024 735 -10026 0 10022 10023 -10024 735 -10027 0 c 0-1 --> -1 c (-b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ -b^{7, 105}_0 ∧ -p_735) -> ( b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ b^{7, 106}_0) c in CNF: c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ p_735 ∨ b^{7, 106}_2 c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ p_735 ∨ -b^{7, 106}_1 c b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ p_735 ∨ b^{7, 106}_0 c in DIMACS: 10022 10023 10024 735 10025 0 10022 10023 10024 735 -10026 0 10022 10023 10024 735 10027 0 c -1-1 --> -2 c ( b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ b^{7, 105}_0 ∧ -p_735) -> ( b^{7, 106}_2 ∧ b^{7, 106}_1 ∧ -b^{7, 106}_0) c in CNF: c -b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ p_735 ∨ b^{7, 106}_2 c -b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ p_735 ∨ b^{7, 106}_1 c -b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ p_735 ∨ -b^{7, 106}_0 c in DIMACS: -10022 10023 -10024 735 10025 0 -10022 10023 -10024 735 10026 0 -10022 10023 -10024 735 -10027 0 c -2-1 --> break c ( b^{7, 105}_2 ∧ b^{7, 105}_1 ∧ -b^{7, 105}_0 ∧ -p_735) -> break c in CNF: c -b^{7, 105}_2 ∨ -b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ p_735 ∨ break c in DIMACS: -10022 -10023 10024 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 105}_2 ∧ -b^{7, 105}_1 ∧ -b^{7, 105}_0 ∧ true) c in CNF: c -b^{7, 105}_2 ∨ b^{7, 105}_1 ∨ b^{7, 105}_0 ∨ false c in DIMACS: -10022 10023 10024 0 c 3 does not represent an automaton state. c -(-b^{7, 105}_2 ∧ b^{7, 105}_1 ∧ b^{7, 105}_0 ∧ true) c in CNF: c b^{7, 105}_2 ∨ -b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ false c in DIMACS: 10022 -10023 -10024 0 c -3 does not represent an automaton state. c -( b^{7, 105}_2 ∧ b^{7, 105}_1 ∧ b^{7, 105}_0 ∧ true) c in CNF: c -b^{7, 105}_2 ∨ -b^{7, 105}_1 ∨ -b^{7, 105}_0 ∨ false c in DIMACS: -10022 -10023 -10024 0 c i = 106 c -2+1 --> -1 c ( b^{7, 106}_2 ∧ b^{7, 106}_1 ∧ -b^{7, 106}_0 ∧ p_742) -> ( b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ b^{7, 107}_0) c in CNF: c -b^{7, 106}_2 ∨ -b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ -p_742 ∨ b^{7, 107}_2 c -b^{7, 106}_2 ∨ -b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ -p_742 ∨ -b^{7, 107}_1 c -b^{7, 106}_2 ∨ -b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ -p_742 ∨ b^{7, 107}_0 c in DIMACS: -10025 -10026 10027 -742 10028 0 -10025 -10026 10027 -742 -10029 0 -10025 -10026 10027 -742 10030 0 c -1+1 --> 0 c ( b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ b^{7, 106}_0 ∧ p_742) -> (-b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ -b^{7, 107}_0) c in CNF: c -b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ -p_742 ∨ -b^{7, 107}_2 c -b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ -p_742 ∨ -b^{7, 107}_1 c -b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ -p_742 ∨ -b^{7, 107}_0 c in DIMACS: -10025 10026 -10027 -742 -10028 0 -10025 10026 -10027 -742 -10029 0 -10025 10026 -10027 -742 -10030 0 c 0+1 --> 1 c (-b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ -b^{7, 106}_0 ∧ p_742) -> (-b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ b^{7, 107}_0) c in CNF: c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ -p_742 ∨ -b^{7, 107}_2 c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ -p_742 ∨ -b^{7, 107}_1 c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ -p_742 ∨ b^{7, 107}_0 c in DIMACS: 10025 10026 10027 -742 -10028 0 10025 10026 10027 -742 -10029 0 10025 10026 10027 -742 10030 0 c 1+1 --> 2 c (-b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ b^{7, 106}_0 ∧ p_742) -> (-b^{7, 107}_2 ∧ b^{7, 107}_1 ∧ -b^{7, 107}_0) c in CNF: c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ -p_742 ∨ -b^{7, 107}_2 c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ -p_742 ∨ b^{7, 107}_1 c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ -p_742 ∨ -b^{7, 107}_0 c in DIMACS: 10025 10026 -10027 -742 -10028 0 10025 10026 -10027 -742 10029 0 10025 10026 -10027 -742 -10030 0 c 2+1 --> break c (-b^{7, 106}_2 ∧ b^{7, 106}_1 ∧ -b^{7, 106}_0 ∧ p_742) -> break c in CNF: c b^{7, 106}_2 ∨ -b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ -p_742 ∨ break c in DIMACS: 10025 -10026 10027 -742 1162 0 c 2-1 --> 1 c (-b^{7, 106}_2 ∧ b^{7, 106}_1 ∧ -b^{7, 106}_0 ∧ -p_742) -> (-b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ b^{7, 107}_0) c in CNF: c b^{7, 106}_2 ∨ -b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ p_742 ∨ -b^{7, 107}_2 c b^{7, 106}_2 ∨ -b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ p_742 ∨ -b^{7, 107}_1 c b^{7, 106}_2 ∨ -b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ p_742 ∨ b^{7, 107}_0 c in DIMACS: 10025 -10026 10027 742 -10028 0 10025 -10026 10027 742 -10029 0 10025 -10026 10027 742 10030 0 c 1-1 --> 0 c (-b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ b^{7, 106}_0 ∧ -p_742) -> (-b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ -b^{7, 107}_0) c in CNF: c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ p_742 ∨ -b^{7, 107}_2 c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ p_742 ∨ -b^{7, 107}_1 c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ p_742 ∨ -b^{7, 107}_0 c in DIMACS: 10025 10026 -10027 742 -10028 0 10025 10026 -10027 742 -10029 0 10025 10026 -10027 742 -10030 0 c 0-1 --> -1 c (-b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ -b^{7, 106}_0 ∧ -p_742) -> ( b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ b^{7, 107}_0) c in CNF: c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ p_742 ∨ b^{7, 107}_2 c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ p_742 ∨ -b^{7, 107}_1 c b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ p_742 ∨ b^{7, 107}_0 c in DIMACS: 10025 10026 10027 742 10028 0 10025 10026 10027 742 -10029 0 10025 10026 10027 742 10030 0 c -1-1 --> -2 c ( b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ b^{7, 106}_0 ∧ -p_742) -> ( b^{7, 107}_2 ∧ b^{7, 107}_1 ∧ -b^{7, 107}_0) c in CNF: c -b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ p_742 ∨ b^{7, 107}_2 c -b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ p_742 ∨ b^{7, 107}_1 c -b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ p_742 ∨ -b^{7, 107}_0 c in DIMACS: -10025 10026 -10027 742 10028 0 -10025 10026 -10027 742 10029 0 -10025 10026 -10027 742 -10030 0 c -2-1 --> break c ( b^{7, 106}_2 ∧ b^{7, 106}_1 ∧ -b^{7, 106}_0 ∧ -p_742) -> break c in CNF: c -b^{7, 106}_2 ∨ -b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ p_742 ∨ break c in DIMACS: -10025 -10026 10027 742 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 106}_2 ∧ -b^{7, 106}_1 ∧ -b^{7, 106}_0 ∧ true) c in CNF: c -b^{7, 106}_2 ∨ b^{7, 106}_1 ∨ b^{7, 106}_0 ∨ false c in DIMACS: -10025 10026 10027 0 c 3 does not represent an automaton state. c -(-b^{7, 106}_2 ∧ b^{7, 106}_1 ∧ b^{7, 106}_0 ∧ true) c in CNF: c b^{7, 106}_2 ∨ -b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ false c in DIMACS: 10025 -10026 -10027 0 c -3 does not represent an automaton state. c -( b^{7, 106}_2 ∧ b^{7, 106}_1 ∧ b^{7, 106}_0 ∧ true) c in CNF: c -b^{7, 106}_2 ∨ -b^{7, 106}_1 ∨ -b^{7, 106}_0 ∨ false c in DIMACS: -10025 -10026 -10027 0 c i = 107 c -2+1 --> -1 c ( b^{7, 107}_2 ∧ b^{7, 107}_1 ∧ -b^{7, 107}_0 ∧ p_749) -> ( b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ b^{7, 108}_0) c in CNF: c -b^{7, 107}_2 ∨ -b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ -p_749 ∨ b^{7, 108}_2 c -b^{7, 107}_2 ∨ -b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ -p_749 ∨ -b^{7, 108}_1 c -b^{7, 107}_2 ∨ -b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ -p_749 ∨ b^{7, 108}_0 c in DIMACS: -10028 -10029 10030 -749 10031 0 -10028 -10029 10030 -749 -10032 0 -10028 -10029 10030 -749 10033 0 c -1+1 --> 0 c ( b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ b^{7, 107}_0 ∧ p_749) -> (-b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ -b^{7, 108}_0) c in CNF: c -b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ -p_749 ∨ -b^{7, 108}_2 c -b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ -p_749 ∨ -b^{7, 108}_1 c -b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ -p_749 ∨ -b^{7, 108}_0 c in DIMACS: -10028 10029 -10030 -749 -10031 0 -10028 10029 -10030 -749 -10032 0 -10028 10029 -10030 -749 -10033 0 c 0+1 --> 1 c (-b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ -b^{7, 107}_0 ∧ p_749) -> (-b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ b^{7, 108}_0) c in CNF: c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ -p_749 ∨ -b^{7, 108}_2 c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ -p_749 ∨ -b^{7, 108}_1 c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ -p_749 ∨ b^{7, 108}_0 c in DIMACS: 10028 10029 10030 -749 -10031 0 10028 10029 10030 -749 -10032 0 10028 10029 10030 -749 10033 0 c 1+1 --> 2 c (-b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ b^{7, 107}_0 ∧ p_749) -> (-b^{7, 108}_2 ∧ b^{7, 108}_1 ∧ -b^{7, 108}_0) c in CNF: c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ -p_749 ∨ -b^{7, 108}_2 c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ -p_749 ∨ b^{7, 108}_1 c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ -p_749 ∨ -b^{7, 108}_0 c in DIMACS: 10028 10029 -10030 -749 -10031 0 10028 10029 -10030 -749 10032 0 10028 10029 -10030 -749 -10033 0 c 2+1 --> break c (-b^{7, 107}_2 ∧ b^{7, 107}_1 ∧ -b^{7, 107}_0 ∧ p_749) -> break c in CNF: c b^{7, 107}_2 ∨ -b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ -p_749 ∨ break c in DIMACS: 10028 -10029 10030 -749 1162 0 c 2-1 --> 1 c (-b^{7, 107}_2 ∧ b^{7, 107}_1 ∧ -b^{7, 107}_0 ∧ -p_749) -> (-b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ b^{7, 108}_0) c in CNF: c b^{7, 107}_2 ∨ -b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ p_749 ∨ -b^{7, 108}_2 c b^{7, 107}_2 ∨ -b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ p_749 ∨ -b^{7, 108}_1 c b^{7, 107}_2 ∨ -b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ p_749 ∨ b^{7, 108}_0 c in DIMACS: 10028 -10029 10030 749 -10031 0 10028 -10029 10030 749 -10032 0 10028 -10029 10030 749 10033 0 c 1-1 --> 0 c (-b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ b^{7, 107}_0 ∧ -p_749) -> (-b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ -b^{7, 108}_0) c in CNF: c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ p_749 ∨ -b^{7, 108}_2 c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ p_749 ∨ -b^{7, 108}_1 c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ p_749 ∨ -b^{7, 108}_0 c in DIMACS: 10028 10029 -10030 749 -10031 0 10028 10029 -10030 749 -10032 0 10028 10029 -10030 749 -10033 0 c 0-1 --> -1 c (-b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ -b^{7, 107}_0 ∧ -p_749) -> ( b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ b^{7, 108}_0) c in CNF: c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ p_749 ∨ b^{7, 108}_2 c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ p_749 ∨ -b^{7, 108}_1 c b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ p_749 ∨ b^{7, 108}_0 c in DIMACS: 10028 10029 10030 749 10031 0 10028 10029 10030 749 -10032 0 10028 10029 10030 749 10033 0 c -1-1 --> -2 c ( b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ b^{7, 107}_0 ∧ -p_749) -> ( b^{7, 108}_2 ∧ b^{7, 108}_1 ∧ -b^{7, 108}_0) c in CNF: c -b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ p_749 ∨ b^{7, 108}_2 c -b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ p_749 ∨ b^{7, 108}_1 c -b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ p_749 ∨ -b^{7, 108}_0 c in DIMACS: -10028 10029 -10030 749 10031 0 -10028 10029 -10030 749 10032 0 -10028 10029 -10030 749 -10033 0 c -2-1 --> break c ( b^{7, 107}_2 ∧ b^{7, 107}_1 ∧ -b^{7, 107}_0 ∧ -p_749) -> break c in CNF: c -b^{7, 107}_2 ∨ -b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ p_749 ∨ break c in DIMACS: -10028 -10029 10030 749 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 107}_2 ∧ -b^{7, 107}_1 ∧ -b^{7, 107}_0 ∧ true) c in CNF: c -b^{7, 107}_2 ∨ b^{7, 107}_1 ∨ b^{7, 107}_0 ∨ false c in DIMACS: -10028 10029 10030 0 c 3 does not represent an automaton state. c -(-b^{7, 107}_2 ∧ b^{7, 107}_1 ∧ b^{7, 107}_0 ∧ true) c in CNF: c b^{7, 107}_2 ∨ -b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ false c in DIMACS: 10028 -10029 -10030 0 c -3 does not represent an automaton state. c -( b^{7, 107}_2 ∧ b^{7, 107}_1 ∧ b^{7, 107}_0 ∧ true) c in CNF: c -b^{7, 107}_2 ∨ -b^{7, 107}_1 ∨ -b^{7, 107}_0 ∨ false c in DIMACS: -10028 -10029 -10030 0 c i = 108 c -2+1 --> -1 c ( b^{7, 108}_2 ∧ b^{7, 108}_1 ∧ -b^{7, 108}_0 ∧ p_756) -> ( b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ b^{7, 109}_0) c in CNF: c -b^{7, 108}_2 ∨ -b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ -p_756 ∨ b^{7, 109}_2 c -b^{7, 108}_2 ∨ -b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ -p_756 ∨ -b^{7, 109}_1 c -b^{7, 108}_2 ∨ -b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ -p_756 ∨ b^{7, 109}_0 c in DIMACS: -10031 -10032 10033 -756 10034 0 -10031 -10032 10033 -756 -10035 0 -10031 -10032 10033 -756 10036 0 c -1+1 --> 0 c ( b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ b^{7, 108}_0 ∧ p_756) -> (-b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ -b^{7, 109}_0) c in CNF: c -b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ -p_756 ∨ -b^{7, 109}_2 c -b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ -p_756 ∨ -b^{7, 109}_1 c -b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ -p_756 ∨ -b^{7, 109}_0 c in DIMACS: -10031 10032 -10033 -756 -10034 0 -10031 10032 -10033 -756 -10035 0 -10031 10032 -10033 -756 -10036 0 c 0+1 --> 1 c (-b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ -b^{7, 108}_0 ∧ p_756) -> (-b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ b^{7, 109}_0) c in CNF: c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ -p_756 ∨ -b^{7, 109}_2 c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ -p_756 ∨ -b^{7, 109}_1 c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ -p_756 ∨ b^{7, 109}_0 c in DIMACS: 10031 10032 10033 -756 -10034 0 10031 10032 10033 -756 -10035 0 10031 10032 10033 -756 10036 0 c 1+1 --> 2 c (-b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ b^{7, 108}_0 ∧ p_756) -> (-b^{7, 109}_2 ∧ b^{7, 109}_1 ∧ -b^{7, 109}_0) c in CNF: c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ -p_756 ∨ -b^{7, 109}_2 c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ -p_756 ∨ b^{7, 109}_1 c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ -p_756 ∨ -b^{7, 109}_0 c in DIMACS: 10031 10032 -10033 -756 -10034 0 10031 10032 -10033 -756 10035 0 10031 10032 -10033 -756 -10036 0 c 2+1 --> break c (-b^{7, 108}_2 ∧ b^{7, 108}_1 ∧ -b^{7, 108}_0 ∧ p_756) -> break c in CNF: c b^{7, 108}_2 ∨ -b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ -p_756 ∨ break c in DIMACS: 10031 -10032 10033 -756 1162 0 c 2-1 --> 1 c (-b^{7, 108}_2 ∧ b^{7, 108}_1 ∧ -b^{7, 108}_0 ∧ -p_756) -> (-b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ b^{7, 109}_0) c in CNF: c b^{7, 108}_2 ∨ -b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ p_756 ∨ -b^{7, 109}_2 c b^{7, 108}_2 ∨ -b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ p_756 ∨ -b^{7, 109}_1 c b^{7, 108}_2 ∨ -b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ p_756 ∨ b^{7, 109}_0 c in DIMACS: 10031 -10032 10033 756 -10034 0 10031 -10032 10033 756 -10035 0 10031 -10032 10033 756 10036 0 c 1-1 --> 0 c (-b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ b^{7, 108}_0 ∧ -p_756) -> (-b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ -b^{7, 109}_0) c in CNF: c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ p_756 ∨ -b^{7, 109}_2 c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ p_756 ∨ -b^{7, 109}_1 c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ p_756 ∨ -b^{7, 109}_0 c in DIMACS: 10031 10032 -10033 756 -10034 0 10031 10032 -10033 756 -10035 0 10031 10032 -10033 756 -10036 0 c 0-1 --> -1 c (-b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ -b^{7, 108}_0 ∧ -p_756) -> ( b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ b^{7, 109}_0) c in CNF: c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ p_756 ∨ b^{7, 109}_2 c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ p_756 ∨ -b^{7, 109}_1 c b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ p_756 ∨ b^{7, 109}_0 c in DIMACS: 10031 10032 10033 756 10034 0 10031 10032 10033 756 -10035 0 10031 10032 10033 756 10036 0 c -1-1 --> -2 c ( b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ b^{7, 108}_0 ∧ -p_756) -> ( b^{7, 109}_2 ∧ b^{7, 109}_1 ∧ -b^{7, 109}_0) c in CNF: c -b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ p_756 ∨ b^{7, 109}_2 c -b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ p_756 ∨ b^{7, 109}_1 c -b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ p_756 ∨ -b^{7, 109}_0 c in DIMACS: -10031 10032 -10033 756 10034 0 -10031 10032 -10033 756 10035 0 -10031 10032 -10033 756 -10036 0 c -2-1 --> break c ( b^{7, 108}_2 ∧ b^{7, 108}_1 ∧ -b^{7, 108}_0 ∧ -p_756) -> break c in CNF: c -b^{7, 108}_2 ∨ -b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ p_756 ∨ break c in DIMACS: -10031 -10032 10033 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 108}_2 ∧ -b^{7, 108}_1 ∧ -b^{7, 108}_0 ∧ true) c in CNF: c -b^{7, 108}_2 ∨ b^{7, 108}_1 ∨ b^{7, 108}_0 ∨ false c in DIMACS: -10031 10032 10033 0 c 3 does not represent an automaton state. c -(-b^{7, 108}_2 ∧ b^{7, 108}_1 ∧ b^{7, 108}_0 ∧ true) c in CNF: c b^{7, 108}_2 ∨ -b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ false c in DIMACS: 10031 -10032 -10033 0 c -3 does not represent an automaton state. c -( b^{7, 108}_2 ∧ b^{7, 108}_1 ∧ b^{7, 108}_0 ∧ true) c in CNF: c -b^{7, 108}_2 ∨ -b^{7, 108}_1 ∨ -b^{7, 108}_0 ∨ false c in DIMACS: -10031 -10032 -10033 0 c i = 109 c -2+1 --> -1 c ( b^{7, 109}_2 ∧ b^{7, 109}_1 ∧ -b^{7, 109}_0 ∧ p_763) -> ( b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ b^{7, 110}_0) c in CNF: c -b^{7, 109}_2 ∨ -b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ -p_763 ∨ b^{7, 110}_2 c -b^{7, 109}_2 ∨ -b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ -p_763 ∨ -b^{7, 110}_1 c -b^{7, 109}_2 ∨ -b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ -p_763 ∨ b^{7, 110}_0 c in DIMACS: -10034 -10035 10036 -763 10037 0 -10034 -10035 10036 -763 -10038 0 -10034 -10035 10036 -763 10039 0 c -1+1 --> 0 c ( b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ b^{7, 109}_0 ∧ p_763) -> (-b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ -b^{7, 110}_0) c in CNF: c -b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ -p_763 ∨ -b^{7, 110}_2 c -b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ -p_763 ∨ -b^{7, 110}_1 c -b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ -p_763 ∨ -b^{7, 110}_0 c in DIMACS: -10034 10035 -10036 -763 -10037 0 -10034 10035 -10036 -763 -10038 0 -10034 10035 -10036 -763 -10039 0 c 0+1 --> 1 c (-b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ -b^{7, 109}_0 ∧ p_763) -> (-b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ b^{7, 110}_0) c in CNF: c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ -p_763 ∨ -b^{7, 110}_2 c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ -p_763 ∨ -b^{7, 110}_1 c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ -p_763 ∨ b^{7, 110}_0 c in DIMACS: 10034 10035 10036 -763 -10037 0 10034 10035 10036 -763 -10038 0 10034 10035 10036 -763 10039 0 c 1+1 --> 2 c (-b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ b^{7, 109}_0 ∧ p_763) -> (-b^{7, 110}_2 ∧ b^{7, 110}_1 ∧ -b^{7, 110}_0) c in CNF: c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ -p_763 ∨ -b^{7, 110}_2 c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ -p_763 ∨ b^{7, 110}_1 c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ -p_763 ∨ -b^{7, 110}_0 c in DIMACS: 10034 10035 -10036 -763 -10037 0 10034 10035 -10036 -763 10038 0 10034 10035 -10036 -763 -10039 0 c 2+1 --> break c (-b^{7, 109}_2 ∧ b^{7, 109}_1 ∧ -b^{7, 109}_0 ∧ p_763) -> break c in CNF: c b^{7, 109}_2 ∨ -b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ -p_763 ∨ break c in DIMACS: 10034 -10035 10036 -763 1162 0 c 2-1 --> 1 c (-b^{7, 109}_2 ∧ b^{7, 109}_1 ∧ -b^{7, 109}_0 ∧ -p_763) -> (-b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ b^{7, 110}_0) c in CNF: c b^{7, 109}_2 ∨ -b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ p_763 ∨ -b^{7, 110}_2 c b^{7, 109}_2 ∨ -b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ p_763 ∨ -b^{7, 110}_1 c b^{7, 109}_2 ∨ -b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ p_763 ∨ b^{7, 110}_0 c in DIMACS: 10034 -10035 10036 763 -10037 0 10034 -10035 10036 763 -10038 0 10034 -10035 10036 763 10039 0 c 1-1 --> 0 c (-b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ b^{7, 109}_0 ∧ -p_763) -> (-b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ -b^{7, 110}_0) c in CNF: c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ p_763 ∨ -b^{7, 110}_2 c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ p_763 ∨ -b^{7, 110}_1 c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ p_763 ∨ -b^{7, 110}_0 c in DIMACS: 10034 10035 -10036 763 -10037 0 10034 10035 -10036 763 -10038 0 10034 10035 -10036 763 -10039 0 c 0-1 --> -1 c (-b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ -b^{7, 109}_0 ∧ -p_763) -> ( b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ b^{7, 110}_0) c in CNF: c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ p_763 ∨ b^{7, 110}_2 c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ p_763 ∨ -b^{7, 110}_1 c b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ p_763 ∨ b^{7, 110}_0 c in DIMACS: 10034 10035 10036 763 10037 0 10034 10035 10036 763 -10038 0 10034 10035 10036 763 10039 0 c -1-1 --> -2 c ( b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ b^{7, 109}_0 ∧ -p_763) -> ( b^{7, 110}_2 ∧ b^{7, 110}_1 ∧ -b^{7, 110}_0) c in CNF: c -b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ p_763 ∨ b^{7, 110}_2 c -b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ p_763 ∨ b^{7, 110}_1 c -b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ p_763 ∨ -b^{7, 110}_0 c in DIMACS: -10034 10035 -10036 763 10037 0 -10034 10035 -10036 763 10038 0 -10034 10035 -10036 763 -10039 0 c -2-1 --> break c ( b^{7, 109}_2 ∧ b^{7, 109}_1 ∧ -b^{7, 109}_0 ∧ -p_763) -> break c in CNF: c -b^{7, 109}_2 ∨ -b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ p_763 ∨ break c in DIMACS: -10034 -10035 10036 763 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 109}_2 ∧ -b^{7, 109}_1 ∧ -b^{7, 109}_0 ∧ true) c in CNF: c -b^{7, 109}_2 ∨ b^{7, 109}_1 ∨ b^{7, 109}_0 ∨ false c in DIMACS: -10034 10035 10036 0 c 3 does not represent an automaton state. c -(-b^{7, 109}_2 ∧ b^{7, 109}_1 ∧ b^{7, 109}_0 ∧ true) c in CNF: c b^{7, 109}_2 ∨ -b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ false c in DIMACS: 10034 -10035 -10036 0 c -3 does not represent an automaton state. c -( b^{7, 109}_2 ∧ b^{7, 109}_1 ∧ b^{7, 109}_0 ∧ true) c in CNF: c -b^{7, 109}_2 ∨ -b^{7, 109}_1 ∨ -b^{7, 109}_0 ∨ false c in DIMACS: -10034 -10035 -10036 0 c i = 110 c -2+1 --> -1 c ( b^{7, 110}_2 ∧ b^{7, 110}_1 ∧ -b^{7, 110}_0 ∧ p_770) -> ( b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ b^{7, 111}_0) c in CNF: c -b^{7, 110}_2 ∨ -b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ -p_770 ∨ b^{7, 111}_2 c -b^{7, 110}_2 ∨ -b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ -p_770 ∨ -b^{7, 111}_1 c -b^{7, 110}_2 ∨ -b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ -p_770 ∨ b^{7, 111}_0 c in DIMACS: -10037 -10038 10039 -770 10040 0 -10037 -10038 10039 -770 -10041 0 -10037 -10038 10039 -770 10042 0 c -1+1 --> 0 c ( b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ b^{7, 110}_0 ∧ p_770) -> (-b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ -b^{7, 111}_0) c in CNF: c -b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ -p_770 ∨ -b^{7, 111}_2 c -b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ -p_770 ∨ -b^{7, 111}_1 c -b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ -p_770 ∨ -b^{7, 111}_0 c in DIMACS: -10037 10038 -10039 -770 -10040 0 -10037 10038 -10039 -770 -10041 0 -10037 10038 -10039 -770 -10042 0 c 0+1 --> 1 c (-b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ -b^{7, 110}_0 ∧ p_770) -> (-b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ b^{7, 111}_0) c in CNF: c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ -p_770 ∨ -b^{7, 111}_2 c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ -p_770 ∨ -b^{7, 111}_1 c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ -p_770 ∨ b^{7, 111}_0 c in DIMACS: 10037 10038 10039 -770 -10040 0 10037 10038 10039 -770 -10041 0 10037 10038 10039 -770 10042 0 c 1+1 --> 2 c (-b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ b^{7, 110}_0 ∧ p_770) -> (-b^{7, 111}_2 ∧ b^{7, 111}_1 ∧ -b^{7, 111}_0) c in CNF: c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ -p_770 ∨ -b^{7, 111}_2 c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ -p_770 ∨ b^{7, 111}_1 c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ -p_770 ∨ -b^{7, 111}_0 c in DIMACS: 10037 10038 -10039 -770 -10040 0 10037 10038 -10039 -770 10041 0 10037 10038 -10039 -770 -10042 0 c 2+1 --> break c (-b^{7, 110}_2 ∧ b^{7, 110}_1 ∧ -b^{7, 110}_0 ∧ p_770) -> break c in CNF: c b^{7, 110}_2 ∨ -b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ -p_770 ∨ break c in DIMACS: 10037 -10038 10039 -770 1162 0 c 2-1 --> 1 c (-b^{7, 110}_2 ∧ b^{7, 110}_1 ∧ -b^{7, 110}_0 ∧ -p_770) -> (-b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ b^{7, 111}_0) c in CNF: c b^{7, 110}_2 ∨ -b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ p_770 ∨ -b^{7, 111}_2 c b^{7, 110}_2 ∨ -b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ p_770 ∨ -b^{7, 111}_1 c b^{7, 110}_2 ∨ -b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ p_770 ∨ b^{7, 111}_0 c in DIMACS: 10037 -10038 10039 770 -10040 0 10037 -10038 10039 770 -10041 0 10037 -10038 10039 770 10042 0 c 1-1 --> 0 c (-b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ b^{7, 110}_0 ∧ -p_770) -> (-b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ -b^{7, 111}_0) c in CNF: c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ p_770 ∨ -b^{7, 111}_2 c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ p_770 ∨ -b^{7, 111}_1 c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ p_770 ∨ -b^{7, 111}_0 c in DIMACS: 10037 10038 -10039 770 -10040 0 10037 10038 -10039 770 -10041 0 10037 10038 -10039 770 -10042 0 c 0-1 --> -1 c (-b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ -b^{7, 110}_0 ∧ -p_770) -> ( b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ b^{7, 111}_0) c in CNF: c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ p_770 ∨ b^{7, 111}_2 c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ p_770 ∨ -b^{7, 111}_1 c b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ p_770 ∨ b^{7, 111}_0 c in DIMACS: 10037 10038 10039 770 10040 0 10037 10038 10039 770 -10041 0 10037 10038 10039 770 10042 0 c -1-1 --> -2 c ( b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ b^{7, 110}_0 ∧ -p_770) -> ( b^{7, 111}_2 ∧ b^{7, 111}_1 ∧ -b^{7, 111}_0) c in CNF: c -b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ p_770 ∨ b^{7, 111}_2 c -b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ p_770 ∨ b^{7, 111}_1 c -b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ p_770 ∨ -b^{7, 111}_0 c in DIMACS: -10037 10038 -10039 770 10040 0 -10037 10038 -10039 770 10041 0 -10037 10038 -10039 770 -10042 0 c -2-1 --> break c ( b^{7, 110}_2 ∧ b^{7, 110}_1 ∧ -b^{7, 110}_0 ∧ -p_770) -> break c in CNF: c -b^{7, 110}_2 ∨ -b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ p_770 ∨ break c in DIMACS: -10037 -10038 10039 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 110}_2 ∧ -b^{7, 110}_1 ∧ -b^{7, 110}_0 ∧ true) c in CNF: c -b^{7, 110}_2 ∨ b^{7, 110}_1 ∨ b^{7, 110}_0 ∨ false c in DIMACS: -10037 10038 10039 0 c 3 does not represent an automaton state. c -(-b^{7, 110}_2 ∧ b^{7, 110}_1 ∧ b^{7, 110}_0 ∧ true) c in CNF: c b^{7, 110}_2 ∨ -b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ false c in DIMACS: 10037 -10038 -10039 0 c -3 does not represent an automaton state. c -( b^{7, 110}_2 ∧ b^{7, 110}_1 ∧ b^{7, 110}_0 ∧ true) c in CNF: c -b^{7, 110}_2 ∨ -b^{7, 110}_1 ∨ -b^{7, 110}_0 ∨ false c in DIMACS: -10037 -10038 -10039 0 c i = 111 c -2+1 --> -1 c ( b^{7, 111}_2 ∧ b^{7, 111}_1 ∧ -b^{7, 111}_0 ∧ p_777) -> ( b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ b^{7, 112}_0) c in CNF: c -b^{7, 111}_2 ∨ -b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ -p_777 ∨ b^{7, 112}_2 c -b^{7, 111}_2 ∨ -b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ -p_777 ∨ -b^{7, 112}_1 c -b^{7, 111}_2 ∨ -b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ -p_777 ∨ b^{7, 112}_0 c in DIMACS: -10040 -10041 10042 -777 10043 0 -10040 -10041 10042 -777 -10044 0 -10040 -10041 10042 -777 10045 0 c -1+1 --> 0 c ( b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ b^{7, 111}_0 ∧ p_777) -> (-b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ -b^{7, 112}_0) c in CNF: c -b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ -p_777 ∨ -b^{7, 112}_2 c -b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ -p_777 ∨ -b^{7, 112}_1 c -b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ -p_777 ∨ -b^{7, 112}_0 c in DIMACS: -10040 10041 -10042 -777 -10043 0 -10040 10041 -10042 -777 -10044 0 -10040 10041 -10042 -777 -10045 0 c 0+1 --> 1 c (-b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ -b^{7, 111}_0 ∧ p_777) -> (-b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ b^{7, 112}_0) c in CNF: c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ -p_777 ∨ -b^{7, 112}_2 c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ -p_777 ∨ -b^{7, 112}_1 c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ -p_777 ∨ b^{7, 112}_0 c in DIMACS: 10040 10041 10042 -777 -10043 0 10040 10041 10042 -777 -10044 0 10040 10041 10042 -777 10045 0 c 1+1 --> 2 c (-b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ b^{7, 111}_0 ∧ p_777) -> (-b^{7, 112}_2 ∧ b^{7, 112}_1 ∧ -b^{7, 112}_0) c in CNF: c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ -p_777 ∨ -b^{7, 112}_2 c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ -p_777 ∨ b^{7, 112}_1 c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ -p_777 ∨ -b^{7, 112}_0 c in DIMACS: 10040 10041 -10042 -777 -10043 0 10040 10041 -10042 -777 10044 0 10040 10041 -10042 -777 -10045 0 c 2+1 --> break c (-b^{7, 111}_2 ∧ b^{7, 111}_1 ∧ -b^{7, 111}_0 ∧ p_777) -> break c in CNF: c b^{7, 111}_2 ∨ -b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ -p_777 ∨ break c in DIMACS: 10040 -10041 10042 -777 1162 0 c 2-1 --> 1 c (-b^{7, 111}_2 ∧ b^{7, 111}_1 ∧ -b^{7, 111}_0 ∧ -p_777) -> (-b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ b^{7, 112}_0) c in CNF: c b^{7, 111}_2 ∨ -b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ p_777 ∨ -b^{7, 112}_2 c b^{7, 111}_2 ∨ -b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ p_777 ∨ -b^{7, 112}_1 c b^{7, 111}_2 ∨ -b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ p_777 ∨ b^{7, 112}_0 c in DIMACS: 10040 -10041 10042 777 -10043 0 10040 -10041 10042 777 -10044 0 10040 -10041 10042 777 10045 0 c 1-1 --> 0 c (-b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ b^{7, 111}_0 ∧ -p_777) -> (-b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ -b^{7, 112}_0) c in CNF: c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ p_777 ∨ -b^{7, 112}_2 c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ p_777 ∨ -b^{7, 112}_1 c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ p_777 ∨ -b^{7, 112}_0 c in DIMACS: 10040 10041 -10042 777 -10043 0 10040 10041 -10042 777 -10044 0 10040 10041 -10042 777 -10045 0 c 0-1 --> -1 c (-b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ -b^{7, 111}_0 ∧ -p_777) -> ( b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ b^{7, 112}_0) c in CNF: c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ p_777 ∨ b^{7, 112}_2 c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ p_777 ∨ -b^{7, 112}_1 c b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ p_777 ∨ b^{7, 112}_0 c in DIMACS: 10040 10041 10042 777 10043 0 10040 10041 10042 777 -10044 0 10040 10041 10042 777 10045 0 c -1-1 --> -2 c ( b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ b^{7, 111}_0 ∧ -p_777) -> ( b^{7, 112}_2 ∧ b^{7, 112}_1 ∧ -b^{7, 112}_0) c in CNF: c -b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ p_777 ∨ b^{7, 112}_2 c -b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ p_777 ∨ b^{7, 112}_1 c -b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ p_777 ∨ -b^{7, 112}_0 c in DIMACS: -10040 10041 -10042 777 10043 0 -10040 10041 -10042 777 10044 0 -10040 10041 -10042 777 -10045 0 c -2-1 --> break c ( b^{7, 111}_2 ∧ b^{7, 111}_1 ∧ -b^{7, 111}_0 ∧ -p_777) -> break c in CNF: c -b^{7, 111}_2 ∨ -b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ p_777 ∨ break c in DIMACS: -10040 -10041 10042 777 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 111}_2 ∧ -b^{7, 111}_1 ∧ -b^{7, 111}_0 ∧ true) c in CNF: c -b^{7, 111}_2 ∨ b^{7, 111}_1 ∨ b^{7, 111}_0 ∨ false c in DIMACS: -10040 10041 10042 0 c 3 does not represent an automaton state. c -(-b^{7, 111}_2 ∧ b^{7, 111}_1 ∧ b^{7, 111}_0 ∧ true) c in CNF: c b^{7, 111}_2 ∨ -b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ false c in DIMACS: 10040 -10041 -10042 0 c -3 does not represent an automaton state. c -( b^{7, 111}_2 ∧ b^{7, 111}_1 ∧ b^{7, 111}_0 ∧ true) c in CNF: c -b^{7, 111}_2 ∨ -b^{7, 111}_1 ∨ -b^{7, 111}_0 ∨ false c in DIMACS: -10040 -10041 -10042 0 c i = 112 c -2+1 --> -1 c ( b^{7, 112}_2 ∧ b^{7, 112}_1 ∧ -b^{7, 112}_0 ∧ p_784) -> ( b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ b^{7, 113}_0) c in CNF: c -b^{7, 112}_2 ∨ -b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ -p_784 ∨ b^{7, 113}_2 c -b^{7, 112}_2 ∨ -b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ -p_784 ∨ -b^{7, 113}_1 c -b^{7, 112}_2 ∨ -b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ -p_784 ∨ b^{7, 113}_0 c in DIMACS: -10043 -10044 10045 -784 10046 0 -10043 -10044 10045 -784 -10047 0 -10043 -10044 10045 -784 10048 0 c -1+1 --> 0 c ( b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ b^{7, 112}_0 ∧ p_784) -> (-b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ -b^{7, 113}_0) c in CNF: c -b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ -p_784 ∨ -b^{7, 113}_2 c -b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ -p_784 ∨ -b^{7, 113}_1 c -b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ -p_784 ∨ -b^{7, 113}_0 c in DIMACS: -10043 10044 -10045 -784 -10046 0 -10043 10044 -10045 -784 -10047 0 -10043 10044 -10045 -784 -10048 0 c 0+1 --> 1 c (-b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ -b^{7, 112}_0 ∧ p_784) -> (-b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ b^{7, 113}_0) c in CNF: c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ -p_784 ∨ -b^{7, 113}_2 c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ -p_784 ∨ -b^{7, 113}_1 c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ -p_784 ∨ b^{7, 113}_0 c in DIMACS: 10043 10044 10045 -784 -10046 0 10043 10044 10045 -784 -10047 0 10043 10044 10045 -784 10048 0 c 1+1 --> 2 c (-b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ b^{7, 112}_0 ∧ p_784) -> (-b^{7, 113}_2 ∧ b^{7, 113}_1 ∧ -b^{7, 113}_0) c in CNF: c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ -p_784 ∨ -b^{7, 113}_2 c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ -p_784 ∨ b^{7, 113}_1 c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ -p_784 ∨ -b^{7, 113}_0 c in DIMACS: 10043 10044 -10045 -784 -10046 0 10043 10044 -10045 -784 10047 0 10043 10044 -10045 -784 -10048 0 c 2+1 --> break c (-b^{7, 112}_2 ∧ b^{7, 112}_1 ∧ -b^{7, 112}_0 ∧ p_784) -> break c in CNF: c b^{7, 112}_2 ∨ -b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ -p_784 ∨ break c in DIMACS: 10043 -10044 10045 -784 1162 0 c 2-1 --> 1 c (-b^{7, 112}_2 ∧ b^{7, 112}_1 ∧ -b^{7, 112}_0 ∧ -p_784) -> (-b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ b^{7, 113}_0) c in CNF: c b^{7, 112}_2 ∨ -b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ p_784 ∨ -b^{7, 113}_2 c b^{7, 112}_2 ∨ -b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ p_784 ∨ -b^{7, 113}_1 c b^{7, 112}_2 ∨ -b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ p_784 ∨ b^{7, 113}_0 c in DIMACS: 10043 -10044 10045 784 -10046 0 10043 -10044 10045 784 -10047 0 10043 -10044 10045 784 10048 0 c 1-1 --> 0 c (-b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ b^{7, 112}_0 ∧ -p_784) -> (-b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ -b^{7, 113}_0) c in CNF: c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ p_784 ∨ -b^{7, 113}_2 c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ p_784 ∨ -b^{7, 113}_1 c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ p_784 ∨ -b^{7, 113}_0 c in DIMACS: 10043 10044 -10045 784 -10046 0 10043 10044 -10045 784 -10047 0 10043 10044 -10045 784 -10048 0 c 0-1 --> -1 c (-b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ -b^{7, 112}_0 ∧ -p_784) -> ( b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ b^{7, 113}_0) c in CNF: c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ p_784 ∨ b^{7, 113}_2 c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ p_784 ∨ -b^{7, 113}_1 c b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ p_784 ∨ b^{7, 113}_0 c in DIMACS: 10043 10044 10045 784 10046 0 10043 10044 10045 784 -10047 0 10043 10044 10045 784 10048 0 c -1-1 --> -2 c ( b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ b^{7, 112}_0 ∧ -p_784) -> ( b^{7, 113}_2 ∧ b^{7, 113}_1 ∧ -b^{7, 113}_0) c in CNF: c -b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ p_784 ∨ b^{7, 113}_2 c -b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ p_784 ∨ b^{7, 113}_1 c -b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ p_784 ∨ -b^{7, 113}_0 c in DIMACS: -10043 10044 -10045 784 10046 0 -10043 10044 -10045 784 10047 0 -10043 10044 -10045 784 -10048 0 c -2-1 --> break c ( b^{7, 112}_2 ∧ b^{7, 112}_1 ∧ -b^{7, 112}_0 ∧ -p_784) -> break c in CNF: c -b^{7, 112}_2 ∨ -b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ p_784 ∨ break c in DIMACS: -10043 -10044 10045 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 112}_2 ∧ -b^{7, 112}_1 ∧ -b^{7, 112}_0 ∧ true) c in CNF: c -b^{7, 112}_2 ∨ b^{7, 112}_1 ∨ b^{7, 112}_0 ∨ false c in DIMACS: -10043 10044 10045 0 c 3 does not represent an automaton state. c -(-b^{7, 112}_2 ∧ b^{7, 112}_1 ∧ b^{7, 112}_0 ∧ true) c in CNF: c b^{7, 112}_2 ∨ -b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ false c in DIMACS: 10043 -10044 -10045 0 c -3 does not represent an automaton state. c -( b^{7, 112}_2 ∧ b^{7, 112}_1 ∧ b^{7, 112}_0 ∧ true) c in CNF: c -b^{7, 112}_2 ∨ -b^{7, 112}_1 ∨ -b^{7, 112}_0 ∨ false c in DIMACS: -10043 -10044 -10045 0 c i = 113 c -2+1 --> -1 c ( b^{7, 113}_2 ∧ b^{7, 113}_1 ∧ -b^{7, 113}_0 ∧ p_791) -> ( b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ b^{7, 114}_0) c in CNF: c -b^{7, 113}_2 ∨ -b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ -p_791 ∨ b^{7, 114}_2 c -b^{7, 113}_2 ∨ -b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ -p_791 ∨ -b^{7, 114}_1 c -b^{7, 113}_2 ∨ -b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ -p_791 ∨ b^{7, 114}_0 c in DIMACS: -10046 -10047 10048 -791 10049 0 -10046 -10047 10048 -791 -10050 0 -10046 -10047 10048 -791 10051 0 c -1+1 --> 0 c ( b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ b^{7, 113}_0 ∧ p_791) -> (-b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ -b^{7, 114}_0) c in CNF: c -b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ -p_791 ∨ -b^{7, 114}_2 c -b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ -p_791 ∨ -b^{7, 114}_1 c -b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ -p_791 ∨ -b^{7, 114}_0 c in DIMACS: -10046 10047 -10048 -791 -10049 0 -10046 10047 -10048 -791 -10050 0 -10046 10047 -10048 -791 -10051 0 c 0+1 --> 1 c (-b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ -b^{7, 113}_0 ∧ p_791) -> (-b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ b^{7, 114}_0) c in CNF: c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ -p_791 ∨ -b^{7, 114}_2 c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ -p_791 ∨ -b^{7, 114}_1 c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ -p_791 ∨ b^{7, 114}_0 c in DIMACS: 10046 10047 10048 -791 -10049 0 10046 10047 10048 -791 -10050 0 10046 10047 10048 -791 10051 0 c 1+1 --> 2 c (-b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ b^{7, 113}_0 ∧ p_791) -> (-b^{7, 114}_2 ∧ b^{7, 114}_1 ∧ -b^{7, 114}_0) c in CNF: c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ -p_791 ∨ -b^{7, 114}_2 c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ -p_791 ∨ b^{7, 114}_1 c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ -p_791 ∨ -b^{7, 114}_0 c in DIMACS: 10046 10047 -10048 -791 -10049 0 10046 10047 -10048 -791 10050 0 10046 10047 -10048 -791 -10051 0 c 2+1 --> break c (-b^{7, 113}_2 ∧ b^{7, 113}_1 ∧ -b^{7, 113}_0 ∧ p_791) -> break c in CNF: c b^{7, 113}_2 ∨ -b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ -p_791 ∨ break c in DIMACS: 10046 -10047 10048 -791 1162 0 c 2-1 --> 1 c (-b^{7, 113}_2 ∧ b^{7, 113}_1 ∧ -b^{7, 113}_0 ∧ -p_791) -> (-b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ b^{7, 114}_0) c in CNF: c b^{7, 113}_2 ∨ -b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ p_791 ∨ -b^{7, 114}_2 c b^{7, 113}_2 ∨ -b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ p_791 ∨ -b^{7, 114}_1 c b^{7, 113}_2 ∨ -b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ p_791 ∨ b^{7, 114}_0 c in DIMACS: 10046 -10047 10048 791 -10049 0 10046 -10047 10048 791 -10050 0 10046 -10047 10048 791 10051 0 c 1-1 --> 0 c (-b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ b^{7, 113}_0 ∧ -p_791) -> (-b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ -b^{7, 114}_0) c in CNF: c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ p_791 ∨ -b^{7, 114}_2 c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ p_791 ∨ -b^{7, 114}_1 c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ p_791 ∨ -b^{7, 114}_0 c in DIMACS: 10046 10047 -10048 791 -10049 0 10046 10047 -10048 791 -10050 0 10046 10047 -10048 791 -10051 0 c 0-1 --> -1 c (-b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ -b^{7, 113}_0 ∧ -p_791) -> ( b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ b^{7, 114}_0) c in CNF: c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ p_791 ∨ b^{7, 114}_2 c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ p_791 ∨ -b^{7, 114}_1 c b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ p_791 ∨ b^{7, 114}_0 c in DIMACS: 10046 10047 10048 791 10049 0 10046 10047 10048 791 -10050 0 10046 10047 10048 791 10051 0 c -1-1 --> -2 c ( b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ b^{7, 113}_0 ∧ -p_791) -> ( b^{7, 114}_2 ∧ b^{7, 114}_1 ∧ -b^{7, 114}_0) c in CNF: c -b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ p_791 ∨ b^{7, 114}_2 c -b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ p_791 ∨ b^{7, 114}_1 c -b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ p_791 ∨ -b^{7, 114}_0 c in DIMACS: -10046 10047 -10048 791 10049 0 -10046 10047 -10048 791 10050 0 -10046 10047 -10048 791 -10051 0 c -2-1 --> break c ( b^{7, 113}_2 ∧ b^{7, 113}_1 ∧ -b^{7, 113}_0 ∧ -p_791) -> break c in CNF: c -b^{7, 113}_2 ∨ -b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ p_791 ∨ break c in DIMACS: -10046 -10047 10048 791 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 113}_2 ∧ -b^{7, 113}_1 ∧ -b^{7, 113}_0 ∧ true) c in CNF: c -b^{7, 113}_2 ∨ b^{7, 113}_1 ∨ b^{7, 113}_0 ∨ false c in DIMACS: -10046 10047 10048 0 c 3 does not represent an automaton state. c -(-b^{7, 113}_2 ∧ b^{7, 113}_1 ∧ b^{7, 113}_0 ∧ true) c in CNF: c b^{7, 113}_2 ∨ -b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ false c in DIMACS: 10046 -10047 -10048 0 c -3 does not represent an automaton state. c -( b^{7, 113}_2 ∧ b^{7, 113}_1 ∧ b^{7, 113}_0 ∧ true) c in CNF: c -b^{7, 113}_2 ∨ -b^{7, 113}_1 ∨ -b^{7, 113}_0 ∨ false c in DIMACS: -10046 -10047 -10048 0 c i = 114 c -2+1 --> -1 c ( b^{7, 114}_2 ∧ b^{7, 114}_1 ∧ -b^{7, 114}_0 ∧ p_798) -> ( b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ b^{7, 115}_0) c in CNF: c -b^{7, 114}_2 ∨ -b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ -p_798 ∨ b^{7, 115}_2 c -b^{7, 114}_2 ∨ -b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ -p_798 ∨ -b^{7, 115}_1 c -b^{7, 114}_2 ∨ -b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ -p_798 ∨ b^{7, 115}_0 c in DIMACS: -10049 -10050 10051 -798 10052 0 -10049 -10050 10051 -798 -10053 0 -10049 -10050 10051 -798 10054 0 c -1+1 --> 0 c ( b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ b^{7, 114}_0 ∧ p_798) -> (-b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ -b^{7, 115}_0) c in CNF: c -b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ -p_798 ∨ -b^{7, 115}_2 c -b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ -p_798 ∨ -b^{7, 115}_1 c -b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ -p_798 ∨ -b^{7, 115}_0 c in DIMACS: -10049 10050 -10051 -798 -10052 0 -10049 10050 -10051 -798 -10053 0 -10049 10050 -10051 -798 -10054 0 c 0+1 --> 1 c (-b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ -b^{7, 114}_0 ∧ p_798) -> (-b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ b^{7, 115}_0) c in CNF: c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ -p_798 ∨ -b^{7, 115}_2 c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ -p_798 ∨ -b^{7, 115}_1 c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ -p_798 ∨ b^{7, 115}_0 c in DIMACS: 10049 10050 10051 -798 -10052 0 10049 10050 10051 -798 -10053 0 10049 10050 10051 -798 10054 0 c 1+1 --> 2 c (-b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ b^{7, 114}_0 ∧ p_798) -> (-b^{7, 115}_2 ∧ b^{7, 115}_1 ∧ -b^{7, 115}_0) c in CNF: c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ -p_798 ∨ -b^{7, 115}_2 c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ -p_798 ∨ b^{7, 115}_1 c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ -p_798 ∨ -b^{7, 115}_0 c in DIMACS: 10049 10050 -10051 -798 -10052 0 10049 10050 -10051 -798 10053 0 10049 10050 -10051 -798 -10054 0 c 2+1 --> break c (-b^{7, 114}_2 ∧ b^{7, 114}_1 ∧ -b^{7, 114}_0 ∧ p_798) -> break c in CNF: c b^{7, 114}_2 ∨ -b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ -p_798 ∨ break c in DIMACS: 10049 -10050 10051 -798 1162 0 c 2-1 --> 1 c (-b^{7, 114}_2 ∧ b^{7, 114}_1 ∧ -b^{7, 114}_0 ∧ -p_798) -> (-b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ b^{7, 115}_0) c in CNF: c b^{7, 114}_2 ∨ -b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ p_798 ∨ -b^{7, 115}_2 c b^{7, 114}_2 ∨ -b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ p_798 ∨ -b^{7, 115}_1 c b^{7, 114}_2 ∨ -b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ p_798 ∨ b^{7, 115}_0 c in DIMACS: 10049 -10050 10051 798 -10052 0 10049 -10050 10051 798 -10053 0 10049 -10050 10051 798 10054 0 c 1-1 --> 0 c (-b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ b^{7, 114}_0 ∧ -p_798) -> (-b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ -b^{7, 115}_0) c in CNF: c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ p_798 ∨ -b^{7, 115}_2 c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ p_798 ∨ -b^{7, 115}_1 c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ p_798 ∨ -b^{7, 115}_0 c in DIMACS: 10049 10050 -10051 798 -10052 0 10049 10050 -10051 798 -10053 0 10049 10050 -10051 798 -10054 0 c 0-1 --> -1 c (-b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ -b^{7, 114}_0 ∧ -p_798) -> ( b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ b^{7, 115}_0) c in CNF: c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ p_798 ∨ b^{7, 115}_2 c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ p_798 ∨ -b^{7, 115}_1 c b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ p_798 ∨ b^{7, 115}_0 c in DIMACS: 10049 10050 10051 798 10052 0 10049 10050 10051 798 -10053 0 10049 10050 10051 798 10054 0 c -1-1 --> -2 c ( b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ b^{7, 114}_0 ∧ -p_798) -> ( b^{7, 115}_2 ∧ b^{7, 115}_1 ∧ -b^{7, 115}_0) c in CNF: c -b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ p_798 ∨ b^{7, 115}_2 c -b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ p_798 ∨ b^{7, 115}_1 c -b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ p_798 ∨ -b^{7, 115}_0 c in DIMACS: -10049 10050 -10051 798 10052 0 -10049 10050 -10051 798 10053 0 -10049 10050 -10051 798 -10054 0 c -2-1 --> break c ( b^{7, 114}_2 ∧ b^{7, 114}_1 ∧ -b^{7, 114}_0 ∧ -p_798) -> break c in CNF: c -b^{7, 114}_2 ∨ -b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ p_798 ∨ break c in DIMACS: -10049 -10050 10051 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 114}_2 ∧ -b^{7, 114}_1 ∧ -b^{7, 114}_0 ∧ true) c in CNF: c -b^{7, 114}_2 ∨ b^{7, 114}_1 ∨ b^{7, 114}_0 ∨ false c in DIMACS: -10049 10050 10051 0 c 3 does not represent an automaton state. c -(-b^{7, 114}_2 ∧ b^{7, 114}_1 ∧ b^{7, 114}_0 ∧ true) c in CNF: c b^{7, 114}_2 ∨ -b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ false c in DIMACS: 10049 -10050 -10051 0 c -3 does not represent an automaton state. c -( b^{7, 114}_2 ∧ b^{7, 114}_1 ∧ b^{7, 114}_0 ∧ true) c in CNF: c -b^{7, 114}_2 ∨ -b^{7, 114}_1 ∨ -b^{7, 114}_0 ∨ false c in DIMACS: -10049 -10050 -10051 0 c i = 115 c -2+1 --> -1 c ( b^{7, 115}_2 ∧ b^{7, 115}_1 ∧ -b^{7, 115}_0 ∧ p_805) -> ( b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ b^{7, 116}_0) c in CNF: c -b^{7, 115}_2 ∨ -b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ -p_805 ∨ b^{7, 116}_2 c -b^{7, 115}_2 ∨ -b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ -p_805 ∨ -b^{7, 116}_1 c -b^{7, 115}_2 ∨ -b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ -p_805 ∨ b^{7, 116}_0 c in DIMACS: -10052 -10053 10054 -805 10055 0 -10052 -10053 10054 -805 -10056 0 -10052 -10053 10054 -805 10057 0 c -1+1 --> 0 c ( b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ b^{7, 115}_0 ∧ p_805) -> (-b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ -b^{7, 116}_0) c in CNF: c -b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ -p_805 ∨ -b^{7, 116}_2 c -b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ -p_805 ∨ -b^{7, 116}_1 c -b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ -p_805 ∨ -b^{7, 116}_0 c in DIMACS: -10052 10053 -10054 -805 -10055 0 -10052 10053 -10054 -805 -10056 0 -10052 10053 -10054 -805 -10057 0 c 0+1 --> 1 c (-b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ -b^{7, 115}_0 ∧ p_805) -> (-b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ b^{7, 116}_0) c in CNF: c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ -p_805 ∨ -b^{7, 116}_2 c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ -p_805 ∨ -b^{7, 116}_1 c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ -p_805 ∨ b^{7, 116}_0 c in DIMACS: 10052 10053 10054 -805 -10055 0 10052 10053 10054 -805 -10056 0 10052 10053 10054 -805 10057 0 c 1+1 --> 2 c (-b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ b^{7, 115}_0 ∧ p_805) -> (-b^{7, 116}_2 ∧ b^{7, 116}_1 ∧ -b^{7, 116}_0) c in CNF: c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ -p_805 ∨ -b^{7, 116}_2 c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ -p_805 ∨ b^{7, 116}_1 c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ -p_805 ∨ -b^{7, 116}_0 c in DIMACS: 10052 10053 -10054 -805 -10055 0 10052 10053 -10054 -805 10056 0 10052 10053 -10054 -805 -10057 0 c 2+1 --> break c (-b^{7, 115}_2 ∧ b^{7, 115}_1 ∧ -b^{7, 115}_0 ∧ p_805) -> break c in CNF: c b^{7, 115}_2 ∨ -b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ -p_805 ∨ break c in DIMACS: 10052 -10053 10054 -805 1162 0 c 2-1 --> 1 c (-b^{7, 115}_2 ∧ b^{7, 115}_1 ∧ -b^{7, 115}_0 ∧ -p_805) -> (-b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ b^{7, 116}_0) c in CNF: c b^{7, 115}_2 ∨ -b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ p_805 ∨ -b^{7, 116}_2 c b^{7, 115}_2 ∨ -b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ p_805 ∨ -b^{7, 116}_1 c b^{7, 115}_2 ∨ -b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ p_805 ∨ b^{7, 116}_0 c in DIMACS: 10052 -10053 10054 805 -10055 0 10052 -10053 10054 805 -10056 0 10052 -10053 10054 805 10057 0 c 1-1 --> 0 c (-b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ b^{7, 115}_0 ∧ -p_805) -> (-b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ -b^{7, 116}_0) c in CNF: c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ p_805 ∨ -b^{7, 116}_2 c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ p_805 ∨ -b^{7, 116}_1 c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ p_805 ∨ -b^{7, 116}_0 c in DIMACS: 10052 10053 -10054 805 -10055 0 10052 10053 -10054 805 -10056 0 10052 10053 -10054 805 -10057 0 c 0-1 --> -1 c (-b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ -b^{7, 115}_0 ∧ -p_805) -> ( b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ b^{7, 116}_0) c in CNF: c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ p_805 ∨ b^{7, 116}_2 c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ p_805 ∨ -b^{7, 116}_1 c b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ p_805 ∨ b^{7, 116}_0 c in DIMACS: 10052 10053 10054 805 10055 0 10052 10053 10054 805 -10056 0 10052 10053 10054 805 10057 0 c -1-1 --> -2 c ( b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ b^{7, 115}_0 ∧ -p_805) -> ( b^{7, 116}_2 ∧ b^{7, 116}_1 ∧ -b^{7, 116}_0) c in CNF: c -b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ p_805 ∨ b^{7, 116}_2 c -b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ p_805 ∨ b^{7, 116}_1 c -b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ p_805 ∨ -b^{7, 116}_0 c in DIMACS: -10052 10053 -10054 805 10055 0 -10052 10053 -10054 805 10056 0 -10052 10053 -10054 805 -10057 0 c -2-1 --> break c ( b^{7, 115}_2 ∧ b^{7, 115}_1 ∧ -b^{7, 115}_0 ∧ -p_805) -> break c in CNF: c -b^{7, 115}_2 ∨ -b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ p_805 ∨ break c in DIMACS: -10052 -10053 10054 805 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 115}_2 ∧ -b^{7, 115}_1 ∧ -b^{7, 115}_0 ∧ true) c in CNF: c -b^{7, 115}_2 ∨ b^{7, 115}_1 ∨ b^{7, 115}_0 ∨ false c in DIMACS: -10052 10053 10054 0 c 3 does not represent an automaton state. c -(-b^{7, 115}_2 ∧ b^{7, 115}_1 ∧ b^{7, 115}_0 ∧ true) c in CNF: c b^{7, 115}_2 ∨ -b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ false c in DIMACS: 10052 -10053 -10054 0 c -3 does not represent an automaton state. c -( b^{7, 115}_2 ∧ b^{7, 115}_1 ∧ b^{7, 115}_0 ∧ true) c in CNF: c -b^{7, 115}_2 ∨ -b^{7, 115}_1 ∨ -b^{7, 115}_0 ∨ false c in DIMACS: -10052 -10053 -10054 0 c i = 116 c -2+1 --> -1 c ( b^{7, 116}_2 ∧ b^{7, 116}_1 ∧ -b^{7, 116}_0 ∧ p_812) -> ( b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ b^{7, 117}_0) c in CNF: c -b^{7, 116}_2 ∨ -b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ -p_812 ∨ b^{7, 117}_2 c -b^{7, 116}_2 ∨ -b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ -p_812 ∨ -b^{7, 117}_1 c -b^{7, 116}_2 ∨ -b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ -p_812 ∨ b^{7, 117}_0 c in DIMACS: -10055 -10056 10057 -812 10058 0 -10055 -10056 10057 -812 -10059 0 -10055 -10056 10057 -812 10060 0 c -1+1 --> 0 c ( b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ b^{7, 116}_0 ∧ p_812) -> (-b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ -b^{7, 117}_0) c in CNF: c -b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ -p_812 ∨ -b^{7, 117}_2 c -b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ -p_812 ∨ -b^{7, 117}_1 c -b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ -p_812 ∨ -b^{7, 117}_0 c in DIMACS: -10055 10056 -10057 -812 -10058 0 -10055 10056 -10057 -812 -10059 0 -10055 10056 -10057 -812 -10060 0 c 0+1 --> 1 c (-b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ -b^{7, 116}_0 ∧ p_812) -> (-b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ b^{7, 117}_0) c in CNF: c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ -p_812 ∨ -b^{7, 117}_2 c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ -p_812 ∨ -b^{7, 117}_1 c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ -p_812 ∨ b^{7, 117}_0 c in DIMACS: 10055 10056 10057 -812 -10058 0 10055 10056 10057 -812 -10059 0 10055 10056 10057 -812 10060 0 c 1+1 --> 2 c (-b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ b^{7, 116}_0 ∧ p_812) -> (-b^{7, 117}_2 ∧ b^{7, 117}_1 ∧ -b^{7, 117}_0) c in CNF: c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ -p_812 ∨ -b^{7, 117}_2 c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ -p_812 ∨ b^{7, 117}_1 c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ -p_812 ∨ -b^{7, 117}_0 c in DIMACS: 10055 10056 -10057 -812 -10058 0 10055 10056 -10057 -812 10059 0 10055 10056 -10057 -812 -10060 0 c 2+1 --> break c (-b^{7, 116}_2 ∧ b^{7, 116}_1 ∧ -b^{7, 116}_0 ∧ p_812) -> break c in CNF: c b^{7, 116}_2 ∨ -b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ -p_812 ∨ break c in DIMACS: 10055 -10056 10057 -812 1162 0 c 2-1 --> 1 c (-b^{7, 116}_2 ∧ b^{7, 116}_1 ∧ -b^{7, 116}_0 ∧ -p_812) -> (-b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ b^{7, 117}_0) c in CNF: c b^{7, 116}_2 ∨ -b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ p_812 ∨ -b^{7, 117}_2 c b^{7, 116}_2 ∨ -b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ p_812 ∨ -b^{7, 117}_1 c b^{7, 116}_2 ∨ -b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ p_812 ∨ b^{7, 117}_0 c in DIMACS: 10055 -10056 10057 812 -10058 0 10055 -10056 10057 812 -10059 0 10055 -10056 10057 812 10060 0 c 1-1 --> 0 c (-b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ b^{7, 116}_0 ∧ -p_812) -> (-b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ -b^{7, 117}_0) c in CNF: c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ p_812 ∨ -b^{7, 117}_2 c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ p_812 ∨ -b^{7, 117}_1 c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ p_812 ∨ -b^{7, 117}_0 c in DIMACS: 10055 10056 -10057 812 -10058 0 10055 10056 -10057 812 -10059 0 10055 10056 -10057 812 -10060 0 c 0-1 --> -1 c (-b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ -b^{7, 116}_0 ∧ -p_812) -> ( b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ b^{7, 117}_0) c in CNF: c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ p_812 ∨ b^{7, 117}_2 c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ p_812 ∨ -b^{7, 117}_1 c b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ p_812 ∨ b^{7, 117}_0 c in DIMACS: 10055 10056 10057 812 10058 0 10055 10056 10057 812 -10059 0 10055 10056 10057 812 10060 0 c -1-1 --> -2 c ( b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ b^{7, 116}_0 ∧ -p_812) -> ( b^{7, 117}_2 ∧ b^{7, 117}_1 ∧ -b^{7, 117}_0) c in CNF: c -b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ p_812 ∨ b^{7, 117}_2 c -b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ p_812 ∨ b^{7, 117}_1 c -b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ p_812 ∨ -b^{7, 117}_0 c in DIMACS: -10055 10056 -10057 812 10058 0 -10055 10056 -10057 812 10059 0 -10055 10056 -10057 812 -10060 0 c -2-1 --> break c ( b^{7, 116}_2 ∧ b^{7, 116}_1 ∧ -b^{7, 116}_0 ∧ -p_812) -> break c in CNF: c -b^{7, 116}_2 ∨ -b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ p_812 ∨ break c in DIMACS: -10055 -10056 10057 812 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 116}_2 ∧ -b^{7, 116}_1 ∧ -b^{7, 116}_0 ∧ true) c in CNF: c -b^{7, 116}_2 ∨ b^{7, 116}_1 ∨ b^{7, 116}_0 ∨ false c in DIMACS: -10055 10056 10057 0 c 3 does not represent an automaton state. c -(-b^{7, 116}_2 ∧ b^{7, 116}_1 ∧ b^{7, 116}_0 ∧ true) c in CNF: c b^{7, 116}_2 ∨ -b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ false c in DIMACS: 10055 -10056 -10057 0 c -3 does not represent an automaton state. c -( b^{7, 116}_2 ∧ b^{7, 116}_1 ∧ b^{7, 116}_0 ∧ true) c in CNF: c -b^{7, 116}_2 ∨ -b^{7, 116}_1 ∨ -b^{7, 116}_0 ∨ false c in DIMACS: -10055 -10056 -10057 0 c i = 117 c -2+1 --> -1 c ( b^{7, 117}_2 ∧ b^{7, 117}_1 ∧ -b^{7, 117}_0 ∧ p_819) -> ( b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ b^{7, 118}_0) c in CNF: c -b^{7, 117}_2 ∨ -b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ -p_819 ∨ b^{7, 118}_2 c -b^{7, 117}_2 ∨ -b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ -p_819 ∨ -b^{7, 118}_1 c -b^{7, 117}_2 ∨ -b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ -p_819 ∨ b^{7, 118}_0 c in DIMACS: -10058 -10059 10060 -819 10061 0 -10058 -10059 10060 -819 -10062 0 -10058 -10059 10060 -819 10063 0 c -1+1 --> 0 c ( b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ b^{7, 117}_0 ∧ p_819) -> (-b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ -b^{7, 118}_0) c in CNF: c -b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ -p_819 ∨ -b^{7, 118}_2 c -b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ -p_819 ∨ -b^{7, 118}_1 c -b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ -p_819 ∨ -b^{7, 118}_0 c in DIMACS: -10058 10059 -10060 -819 -10061 0 -10058 10059 -10060 -819 -10062 0 -10058 10059 -10060 -819 -10063 0 c 0+1 --> 1 c (-b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ -b^{7, 117}_0 ∧ p_819) -> (-b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ b^{7, 118}_0) c in CNF: c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ -p_819 ∨ -b^{7, 118}_2 c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ -p_819 ∨ -b^{7, 118}_1 c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ -p_819 ∨ b^{7, 118}_0 c in DIMACS: 10058 10059 10060 -819 -10061 0 10058 10059 10060 -819 -10062 0 10058 10059 10060 -819 10063 0 c 1+1 --> 2 c (-b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ b^{7, 117}_0 ∧ p_819) -> (-b^{7, 118}_2 ∧ b^{7, 118}_1 ∧ -b^{7, 118}_0) c in CNF: c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ -p_819 ∨ -b^{7, 118}_2 c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ -p_819 ∨ b^{7, 118}_1 c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ -p_819 ∨ -b^{7, 118}_0 c in DIMACS: 10058 10059 -10060 -819 -10061 0 10058 10059 -10060 -819 10062 0 10058 10059 -10060 -819 -10063 0 c 2+1 --> break c (-b^{7, 117}_2 ∧ b^{7, 117}_1 ∧ -b^{7, 117}_0 ∧ p_819) -> break c in CNF: c b^{7, 117}_2 ∨ -b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ -p_819 ∨ break c in DIMACS: 10058 -10059 10060 -819 1162 0 c 2-1 --> 1 c (-b^{7, 117}_2 ∧ b^{7, 117}_1 ∧ -b^{7, 117}_0 ∧ -p_819) -> (-b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ b^{7, 118}_0) c in CNF: c b^{7, 117}_2 ∨ -b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ p_819 ∨ -b^{7, 118}_2 c b^{7, 117}_2 ∨ -b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ p_819 ∨ -b^{7, 118}_1 c b^{7, 117}_2 ∨ -b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ p_819 ∨ b^{7, 118}_0 c in DIMACS: 10058 -10059 10060 819 -10061 0 10058 -10059 10060 819 -10062 0 10058 -10059 10060 819 10063 0 c 1-1 --> 0 c (-b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ b^{7, 117}_0 ∧ -p_819) -> (-b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ -b^{7, 118}_0) c in CNF: c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ p_819 ∨ -b^{7, 118}_2 c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ p_819 ∨ -b^{7, 118}_1 c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ p_819 ∨ -b^{7, 118}_0 c in DIMACS: 10058 10059 -10060 819 -10061 0 10058 10059 -10060 819 -10062 0 10058 10059 -10060 819 -10063 0 c 0-1 --> -1 c (-b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ -b^{7, 117}_0 ∧ -p_819) -> ( b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ b^{7, 118}_0) c in CNF: c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ p_819 ∨ b^{7, 118}_2 c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ p_819 ∨ -b^{7, 118}_1 c b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ p_819 ∨ b^{7, 118}_0 c in DIMACS: 10058 10059 10060 819 10061 0 10058 10059 10060 819 -10062 0 10058 10059 10060 819 10063 0 c -1-1 --> -2 c ( b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ b^{7, 117}_0 ∧ -p_819) -> ( b^{7, 118}_2 ∧ b^{7, 118}_1 ∧ -b^{7, 118}_0) c in CNF: c -b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ p_819 ∨ b^{7, 118}_2 c -b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ p_819 ∨ b^{7, 118}_1 c -b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ p_819 ∨ -b^{7, 118}_0 c in DIMACS: -10058 10059 -10060 819 10061 0 -10058 10059 -10060 819 10062 0 -10058 10059 -10060 819 -10063 0 c -2-1 --> break c ( b^{7, 117}_2 ∧ b^{7, 117}_1 ∧ -b^{7, 117}_0 ∧ -p_819) -> break c in CNF: c -b^{7, 117}_2 ∨ -b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ p_819 ∨ break c in DIMACS: -10058 -10059 10060 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 117}_2 ∧ -b^{7, 117}_1 ∧ -b^{7, 117}_0 ∧ true) c in CNF: c -b^{7, 117}_2 ∨ b^{7, 117}_1 ∨ b^{7, 117}_0 ∨ false c in DIMACS: -10058 10059 10060 0 c 3 does not represent an automaton state. c -(-b^{7, 117}_2 ∧ b^{7, 117}_1 ∧ b^{7, 117}_0 ∧ true) c in CNF: c b^{7, 117}_2 ∨ -b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ false c in DIMACS: 10058 -10059 -10060 0 c -3 does not represent an automaton state. c -( b^{7, 117}_2 ∧ b^{7, 117}_1 ∧ b^{7, 117}_0 ∧ true) c in CNF: c -b^{7, 117}_2 ∨ -b^{7, 117}_1 ∨ -b^{7, 117}_0 ∨ false c in DIMACS: -10058 -10059 -10060 0 c i = 118 c -2+1 --> -1 c ( b^{7, 118}_2 ∧ b^{7, 118}_1 ∧ -b^{7, 118}_0 ∧ p_826) -> ( b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ b^{7, 119}_0) c in CNF: c -b^{7, 118}_2 ∨ -b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ -p_826 ∨ b^{7, 119}_2 c -b^{7, 118}_2 ∨ -b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ -p_826 ∨ -b^{7, 119}_1 c -b^{7, 118}_2 ∨ -b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ -p_826 ∨ b^{7, 119}_0 c in DIMACS: -10061 -10062 10063 -826 10064 0 -10061 -10062 10063 -826 -10065 0 -10061 -10062 10063 -826 10066 0 c -1+1 --> 0 c ( b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ b^{7, 118}_0 ∧ p_826) -> (-b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ -b^{7, 119}_0) c in CNF: c -b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ -p_826 ∨ -b^{7, 119}_2 c -b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ -p_826 ∨ -b^{7, 119}_1 c -b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ -p_826 ∨ -b^{7, 119}_0 c in DIMACS: -10061 10062 -10063 -826 -10064 0 -10061 10062 -10063 -826 -10065 0 -10061 10062 -10063 -826 -10066 0 c 0+1 --> 1 c (-b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ -b^{7, 118}_0 ∧ p_826) -> (-b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ b^{7, 119}_0) c in CNF: c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ -p_826 ∨ -b^{7, 119}_2 c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ -p_826 ∨ -b^{7, 119}_1 c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ -p_826 ∨ b^{7, 119}_0 c in DIMACS: 10061 10062 10063 -826 -10064 0 10061 10062 10063 -826 -10065 0 10061 10062 10063 -826 10066 0 c 1+1 --> 2 c (-b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ b^{7, 118}_0 ∧ p_826) -> (-b^{7, 119}_2 ∧ b^{7, 119}_1 ∧ -b^{7, 119}_0) c in CNF: c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ -p_826 ∨ -b^{7, 119}_2 c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ -p_826 ∨ b^{7, 119}_1 c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ -p_826 ∨ -b^{7, 119}_0 c in DIMACS: 10061 10062 -10063 -826 -10064 0 10061 10062 -10063 -826 10065 0 10061 10062 -10063 -826 -10066 0 c 2+1 --> break c (-b^{7, 118}_2 ∧ b^{7, 118}_1 ∧ -b^{7, 118}_0 ∧ p_826) -> break c in CNF: c b^{7, 118}_2 ∨ -b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ -p_826 ∨ break c in DIMACS: 10061 -10062 10063 -826 1162 0 c 2-1 --> 1 c (-b^{7, 118}_2 ∧ b^{7, 118}_1 ∧ -b^{7, 118}_0 ∧ -p_826) -> (-b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ b^{7, 119}_0) c in CNF: c b^{7, 118}_2 ∨ -b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ p_826 ∨ -b^{7, 119}_2 c b^{7, 118}_2 ∨ -b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ p_826 ∨ -b^{7, 119}_1 c b^{7, 118}_2 ∨ -b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ p_826 ∨ b^{7, 119}_0 c in DIMACS: 10061 -10062 10063 826 -10064 0 10061 -10062 10063 826 -10065 0 10061 -10062 10063 826 10066 0 c 1-1 --> 0 c (-b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ b^{7, 118}_0 ∧ -p_826) -> (-b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ -b^{7, 119}_0) c in CNF: c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ p_826 ∨ -b^{7, 119}_2 c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ p_826 ∨ -b^{7, 119}_1 c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ p_826 ∨ -b^{7, 119}_0 c in DIMACS: 10061 10062 -10063 826 -10064 0 10061 10062 -10063 826 -10065 0 10061 10062 -10063 826 -10066 0 c 0-1 --> -1 c (-b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ -b^{7, 118}_0 ∧ -p_826) -> ( b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ b^{7, 119}_0) c in CNF: c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ p_826 ∨ b^{7, 119}_2 c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ p_826 ∨ -b^{7, 119}_1 c b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ p_826 ∨ b^{7, 119}_0 c in DIMACS: 10061 10062 10063 826 10064 0 10061 10062 10063 826 -10065 0 10061 10062 10063 826 10066 0 c -1-1 --> -2 c ( b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ b^{7, 118}_0 ∧ -p_826) -> ( b^{7, 119}_2 ∧ b^{7, 119}_1 ∧ -b^{7, 119}_0) c in CNF: c -b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ p_826 ∨ b^{7, 119}_2 c -b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ p_826 ∨ b^{7, 119}_1 c -b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ p_826 ∨ -b^{7, 119}_0 c in DIMACS: -10061 10062 -10063 826 10064 0 -10061 10062 -10063 826 10065 0 -10061 10062 -10063 826 -10066 0 c -2-1 --> break c ( b^{7, 118}_2 ∧ b^{7, 118}_1 ∧ -b^{7, 118}_0 ∧ -p_826) -> break c in CNF: c -b^{7, 118}_2 ∨ -b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ p_826 ∨ break c in DIMACS: -10061 -10062 10063 826 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 118}_2 ∧ -b^{7, 118}_1 ∧ -b^{7, 118}_0 ∧ true) c in CNF: c -b^{7, 118}_2 ∨ b^{7, 118}_1 ∨ b^{7, 118}_0 ∨ false c in DIMACS: -10061 10062 10063 0 c 3 does not represent an automaton state. c -(-b^{7, 118}_2 ∧ b^{7, 118}_1 ∧ b^{7, 118}_0 ∧ true) c in CNF: c b^{7, 118}_2 ∨ -b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ false c in DIMACS: 10061 -10062 -10063 0 c -3 does not represent an automaton state. c -( b^{7, 118}_2 ∧ b^{7, 118}_1 ∧ b^{7, 118}_0 ∧ true) c in CNF: c -b^{7, 118}_2 ∨ -b^{7, 118}_1 ∨ -b^{7, 118}_0 ∨ false c in DIMACS: -10061 -10062 -10063 0 c i = 119 c -2+1 --> -1 c ( b^{7, 119}_2 ∧ b^{7, 119}_1 ∧ -b^{7, 119}_0 ∧ p_833) -> ( b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ b^{7, 120}_0) c in CNF: c -b^{7, 119}_2 ∨ -b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ -p_833 ∨ b^{7, 120}_2 c -b^{7, 119}_2 ∨ -b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ -p_833 ∨ -b^{7, 120}_1 c -b^{7, 119}_2 ∨ -b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ -p_833 ∨ b^{7, 120}_0 c in DIMACS: -10064 -10065 10066 -833 10067 0 -10064 -10065 10066 -833 -10068 0 -10064 -10065 10066 -833 10069 0 c -1+1 --> 0 c ( b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ b^{7, 119}_0 ∧ p_833) -> (-b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ -b^{7, 120}_0) c in CNF: c -b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ -p_833 ∨ -b^{7, 120}_2 c -b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ -p_833 ∨ -b^{7, 120}_1 c -b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ -p_833 ∨ -b^{7, 120}_0 c in DIMACS: -10064 10065 -10066 -833 -10067 0 -10064 10065 -10066 -833 -10068 0 -10064 10065 -10066 -833 -10069 0 c 0+1 --> 1 c (-b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ -b^{7, 119}_0 ∧ p_833) -> (-b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ b^{7, 120}_0) c in CNF: c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ -p_833 ∨ -b^{7, 120}_2 c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ -p_833 ∨ -b^{7, 120}_1 c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ -p_833 ∨ b^{7, 120}_0 c in DIMACS: 10064 10065 10066 -833 -10067 0 10064 10065 10066 -833 -10068 0 10064 10065 10066 -833 10069 0 c 1+1 --> 2 c (-b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ b^{7, 119}_0 ∧ p_833) -> (-b^{7, 120}_2 ∧ b^{7, 120}_1 ∧ -b^{7, 120}_0) c in CNF: c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ -p_833 ∨ -b^{7, 120}_2 c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ -p_833 ∨ b^{7, 120}_1 c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ -p_833 ∨ -b^{7, 120}_0 c in DIMACS: 10064 10065 -10066 -833 -10067 0 10064 10065 -10066 -833 10068 0 10064 10065 -10066 -833 -10069 0 c 2+1 --> break c (-b^{7, 119}_2 ∧ b^{7, 119}_1 ∧ -b^{7, 119}_0 ∧ p_833) -> break c in CNF: c b^{7, 119}_2 ∨ -b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ -p_833 ∨ break c in DIMACS: 10064 -10065 10066 -833 1162 0 c 2-1 --> 1 c (-b^{7, 119}_2 ∧ b^{7, 119}_1 ∧ -b^{7, 119}_0 ∧ -p_833) -> (-b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ b^{7, 120}_0) c in CNF: c b^{7, 119}_2 ∨ -b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ p_833 ∨ -b^{7, 120}_2 c b^{7, 119}_2 ∨ -b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ p_833 ∨ -b^{7, 120}_1 c b^{7, 119}_2 ∨ -b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ p_833 ∨ b^{7, 120}_0 c in DIMACS: 10064 -10065 10066 833 -10067 0 10064 -10065 10066 833 -10068 0 10064 -10065 10066 833 10069 0 c 1-1 --> 0 c (-b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ b^{7, 119}_0 ∧ -p_833) -> (-b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ -b^{7, 120}_0) c in CNF: c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ p_833 ∨ -b^{7, 120}_2 c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ p_833 ∨ -b^{7, 120}_1 c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ p_833 ∨ -b^{7, 120}_0 c in DIMACS: 10064 10065 -10066 833 -10067 0 10064 10065 -10066 833 -10068 0 10064 10065 -10066 833 -10069 0 c 0-1 --> -1 c (-b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ -b^{7, 119}_0 ∧ -p_833) -> ( b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ b^{7, 120}_0) c in CNF: c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ p_833 ∨ b^{7, 120}_2 c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ p_833 ∨ -b^{7, 120}_1 c b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ p_833 ∨ b^{7, 120}_0 c in DIMACS: 10064 10065 10066 833 10067 0 10064 10065 10066 833 -10068 0 10064 10065 10066 833 10069 0 c -1-1 --> -2 c ( b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ b^{7, 119}_0 ∧ -p_833) -> ( b^{7, 120}_2 ∧ b^{7, 120}_1 ∧ -b^{7, 120}_0) c in CNF: c -b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ p_833 ∨ b^{7, 120}_2 c -b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ p_833 ∨ b^{7, 120}_1 c -b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ p_833 ∨ -b^{7, 120}_0 c in DIMACS: -10064 10065 -10066 833 10067 0 -10064 10065 -10066 833 10068 0 -10064 10065 -10066 833 -10069 0 c -2-1 --> break c ( b^{7, 119}_2 ∧ b^{7, 119}_1 ∧ -b^{7, 119}_0 ∧ -p_833) -> break c in CNF: c -b^{7, 119}_2 ∨ -b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ p_833 ∨ break c in DIMACS: -10064 -10065 10066 833 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 119}_2 ∧ -b^{7, 119}_1 ∧ -b^{7, 119}_0 ∧ true) c in CNF: c -b^{7, 119}_2 ∨ b^{7, 119}_1 ∨ b^{7, 119}_0 ∨ false c in DIMACS: -10064 10065 10066 0 c 3 does not represent an automaton state. c -(-b^{7, 119}_2 ∧ b^{7, 119}_1 ∧ b^{7, 119}_0 ∧ true) c in CNF: c b^{7, 119}_2 ∨ -b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ false c in DIMACS: 10064 -10065 -10066 0 c -3 does not represent an automaton state. c -( b^{7, 119}_2 ∧ b^{7, 119}_1 ∧ b^{7, 119}_0 ∧ true) c in CNF: c -b^{7, 119}_2 ∨ -b^{7, 119}_1 ∨ -b^{7, 119}_0 ∨ false c in DIMACS: -10064 -10065 -10066 0 c i = 120 c -2+1 --> -1 c ( b^{7, 120}_2 ∧ b^{7, 120}_1 ∧ -b^{7, 120}_0 ∧ p_840) -> ( b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ b^{7, 121}_0) c in CNF: c -b^{7, 120}_2 ∨ -b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ -p_840 ∨ b^{7, 121}_2 c -b^{7, 120}_2 ∨ -b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ -p_840 ∨ -b^{7, 121}_1 c -b^{7, 120}_2 ∨ -b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ -p_840 ∨ b^{7, 121}_0 c in DIMACS: -10067 -10068 10069 -840 10070 0 -10067 -10068 10069 -840 -10071 0 -10067 -10068 10069 -840 10072 0 c -1+1 --> 0 c ( b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ b^{7, 120}_0 ∧ p_840) -> (-b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ -b^{7, 121}_0) c in CNF: c -b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ -p_840 ∨ -b^{7, 121}_2 c -b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ -p_840 ∨ -b^{7, 121}_1 c -b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ -p_840 ∨ -b^{7, 121}_0 c in DIMACS: -10067 10068 -10069 -840 -10070 0 -10067 10068 -10069 -840 -10071 0 -10067 10068 -10069 -840 -10072 0 c 0+1 --> 1 c (-b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ -b^{7, 120}_0 ∧ p_840) -> (-b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ b^{7, 121}_0) c in CNF: c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ -p_840 ∨ -b^{7, 121}_2 c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ -p_840 ∨ -b^{7, 121}_1 c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ -p_840 ∨ b^{7, 121}_0 c in DIMACS: 10067 10068 10069 -840 -10070 0 10067 10068 10069 -840 -10071 0 10067 10068 10069 -840 10072 0 c 1+1 --> 2 c (-b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ b^{7, 120}_0 ∧ p_840) -> (-b^{7, 121}_2 ∧ b^{7, 121}_1 ∧ -b^{7, 121}_0) c in CNF: c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ -p_840 ∨ -b^{7, 121}_2 c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ -p_840 ∨ b^{7, 121}_1 c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ -p_840 ∨ -b^{7, 121}_0 c in DIMACS: 10067 10068 -10069 -840 -10070 0 10067 10068 -10069 -840 10071 0 10067 10068 -10069 -840 -10072 0 c 2+1 --> break c (-b^{7, 120}_2 ∧ b^{7, 120}_1 ∧ -b^{7, 120}_0 ∧ p_840) -> break c in CNF: c b^{7, 120}_2 ∨ -b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ -p_840 ∨ break c in DIMACS: 10067 -10068 10069 -840 1162 0 c 2-1 --> 1 c (-b^{7, 120}_2 ∧ b^{7, 120}_1 ∧ -b^{7, 120}_0 ∧ -p_840) -> (-b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ b^{7, 121}_0) c in CNF: c b^{7, 120}_2 ∨ -b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ p_840 ∨ -b^{7, 121}_2 c b^{7, 120}_2 ∨ -b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ p_840 ∨ -b^{7, 121}_1 c b^{7, 120}_2 ∨ -b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ p_840 ∨ b^{7, 121}_0 c in DIMACS: 10067 -10068 10069 840 -10070 0 10067 -10068 10069 840 -10071 0 10067 -10068 10069 840 10072 0 c 1-1 --> 0 c (-b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ b^{7, 120}_0 ∧ -p_840) -> (-b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ -b^{7, 121}_0) c in CNF: c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ p_840 ∨ -b^{7, 121}_2 c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ p_840 ∨ -b^{7, 121}_1 c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ p_840 ∨ -b^{7, 121}_0 c in DIMACS: 10067 10068 -10069 840 -10070 0 10067 10068 -10069 840 -10071 0 10067 10068 -10069 840 -10072 0 c 0-1 --> -1 c (-b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ -b^{7, 120}_0 ∧ -p_840) -> ( b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ b^{7, 121}_0) c in CNF: c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ p_840 ∨ b^{7, 121}_2 c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ p_840 ∨ -b^{7, 121}_1 c b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ p_840 ∨ b^{7, 121}_0 c in DIMACS: 10067 10068 10069 840 10070 0 10067 10068 10069 840 -10071 0 10067 10068 10069 840 10072 0 c -1-1 --> -2 c ( b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ b^{7, 120}_0 ∧ -p_840) -> ( b^{7, 121}_2 ∧ b^{7, 121}_1 ∧ -b^{7, 121}_0) c in CNF: c -b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ p_840 ∨ b^{7, 121}_2 c -b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ p_840 ∨ b^{7, 121}_1 c -b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ p_840 ∨ -b^{7, 121}_0 c in DIMACS: -10067 10068 -10069 840 10070 0 -10067 10068 -10069 840 10071 0 -10067 10068 -10069 840 -10072 0 c -2-1 --> break c ( b^{7, 120}_2 ∧ b^{7, 120}_1 ∧ -b^{7, 120}_0 ∧ -p_840) -> break c in CNF: c -b^{7, 120}_2 ∨ -b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ p_840 ∨ break c in DIMACS: -10067 -10068 10069 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 120}_2 ∧ -b^{7, 120}_1 ∧ -b^{7, 120}_0 ∧ true) c in CNF: c -b^{7, 120}_2 ∨ b^{7, 120}_1 ∨ b^{7, 120}_0 ∨ false c in DIMACS: -10067 10068 10069 0 c 3 does not represent an automaton state. c -(-b^{7, 120}_2 ∧ b^{7, 120}_1 ∧ b^{7, 120}_0 ∧ true) c in CNF: c b^{7, 120}_2 ∨ -b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ false c in DIMACS: 10067 -10068 -10069 0 c -3 does not represent an automaton state. c -( b^{7, 120}_2 ∧ b^{7, 120}_1 ∧ b^{7, 120}_0 ∧ true) c in CNF: c -b^{7, 120}_2 ∨ -b^{7, 120}_1 ∨ -b^{7, 120}_0 ∨ false c in DIMACS: -10067 -10068 -10069 0 c i = 121 c -2+1 --> -1 c ( b^{7, 121}_2 ∧ b^{7, 121}_1 ∧ -b^{7, 121}_0 ∧ p_847) -> ( b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ b^{7, 122}_0) c in CNF: c -b^{7, 121}_2 ∨ -b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ -p_847 ∨ b^{7, 122}_2 c -b^{7, 121}_2 ∨ -b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ -p_847 ∨ -b^{7, 122}_1 c -b^{7, 121}_2 ∨ -b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ -p_847 ∨ b^{7, 122}_0 c in DIMACS: -10070 -10071 10072 -847 10073 0 -10070 -10071 10072 -847 -10074 0 -10070 -10071 10072 -847 10075 0 c -1+1 --> 0 c ( b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ b^{7, 121}_0 ∧ p_847) -> (-b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ -b^{7, 122}_0) c in CNF: c -b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ -p_847 ∨ -b^{7, 122}_2 c -b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ -p_847 ∨ -b^{7, 122}_1 c -b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ -p_847 ∨ -b^{7, 122}_0 c in DIMACS: -10070 10071 -10072 -847 -10073 0 -10070 10071 -10072 -847 -10074 0 -10070 10071 -10072 -847 -10075 0 c 0+1 --> 1 c (-b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ -b^{7, 121}_0 ∧ p_847) -> (-b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ b^{7, 122}_0) c in CNF: c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ -p_847 ∨ -b^{7, 122}_2 c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ -p_847 ∨ -b^{7, 122}_1 c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ -p_847 ∨ b^{7, 122}_0 c in DIMACS: 10070 10071 10072 -847 -10073 0 10070 10071 10072 -847 -10074 0 10070 10071 10072 -847 10075 0 c 1+1 --> 2 c (-b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ b^{7, 121}_0 ∧ p_847) -> (-b^{7, 122}_2 ∧ b^{7, 122}_1 ∧ -b^{7, 122}_0) c in CNF: c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ -p_847 ∨ -b^{7, 122}_2 c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ -p_847 ∨ b^{7, 122}_1 c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ -p_847 ∨ -b^{7, 122}_0 c in DIMACS: 10070 10071 -10072 -847 -10073 0 10070 10071 -10072 -847 10074 0 10070 10071 -10072 -847 -10075 0 c 2+1 --> break c (-b^{7, 121}_2 ∧ b^{7, 121}_1 ∧ -b^{7, 121}_0 ∧ p_847) -> break c in CNF: c b^{7, 121}_2 ∨ -b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ -p_847 ∨ break c in DIMACS: 10070 -10071 10072 -847 1162 0 c 2-1 --> 1 c (-b^{7, 121}_2 ∧ b^{7, 121}_1 ∧ -b^{7, 121}_0 ∧ -p_847) -> (-b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ b^{7, 122}_0) c in CNF: c b^{7, 121}_2 ∨ -b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ p_847 ∨ -b^{7, 122}_2 c b^{7, 121}_2 ∨ -b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ p_847 ∨ -b^{7, 122}_1 c b^{7, 121}_2 ∨ -b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ p_847 ∨ b^{7, 122}_0 c in DIMACS: 10070 -10071 10072 847 -10073 0 10070 -10071 10072 847 -10074 0 10070 -10071 10072 847 10075 0 c 1-1 --> 0 c (-b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ b^{7, 121}_0 ∧ -p_847) -> (-b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ -b^{7, 122}_0) c in CNF: c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ p_847 ∨ -b^{7, 122}_2 c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ p_847 ∨ -b^{7, 122}_1 c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ p_847 ∨ -b^{7, 122}_0 c in DIMACS: 10070 10071 -10072 847 -10073 0 10070 10071 -10072 847 -10074 0 10070 10071 -10072 847 -10075 0 c 0-1 --> -1 c (-b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ -b^{7, 121}_0 ∧ -p_847) -> ( b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ b^{7, 122}_0) c in CNF: c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ p_847 ∨ b^{7, 122}_2 c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ p_847 ∨ -b^{7, 122}_1 c b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ p_847 ∨ b^{7, 122}_0 c in DIMACS: 10070 10071 10072 847 10073 0 10070 10071 10072 847 -10074 0 10070 10071 10072 847 10075 0 c -1-1 --> -2 c ( b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ b^{7, 121}_0 ∧ -p_847) -> ( b^{7, 122}_2 ∧ b^{7, 122}_1 ∧ -b^{7, 122}_0) c in CNF: c -b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ p_847 ∨ b^{7, 122}_2 c -b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ p_847 ∨ b^{7, 122}_1 c -b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ p_847 ∨ -b^{7, 122}_0 c in DIMACS: -10070 10071 -10072 847 10073 0 -10070 10071 -10072 847 10074 0 -10070 10071 -10072 847 -10075 0 c -2-1 --> break c ( b^{7, 121}_2 ∧ b^{7, 121}_1 ∧ -b^{7, 121}_0 ∧ -p_847) -> break c in CNF: c -b^{7, 121}_2 ∨ -b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ p_847 ∨ break c in DIMACS: -10070 -10071 10072 847 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 121}_2 ∧ -b^{7, 121}_1 ∧ -b^{7, 121}_0 ∧ true) c in CNF: c -b^{7, 121}_2 ∨ b^{7, 121}_1 ∨ b^{7, 121}_0 ∨ false c in DIMACS: -10070 10071 10072 0 c 3 does not represent an automaton state. c -(-b^{7, 121}_2 ∧ b^{7, 121}_1 ∧ b^{7, 121}_0 ∧ true) c in CNF: c b^{7, 121}_2 ∨ -b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ false c in DIMACS: 10070 -10071 -10072 0 c -3 does not represent an automaton state. c -( b^{7, 121}_2 ∧ b^{7, 121}_1 ∧ b^{7, 121}_0 ∧ true) c in CNF: c -b^{7, 121}_2 ∨ -b^{7, 121}_1 ∨ -b^{7, 121}_0 ∨ false c in DIMACS: -10070 -10071 -10072 0 c i = 122 c -2+1 --> -1 c ( b^{7, 122}_2 ∧ b^{7, 122}_1 ∧ -b^{7, 122}_0 ∧ p_854) -> ( b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ b^{7, 123}_0) c in CNF: c -b^{7, 122}_2 ∨ -b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ -p_854 ∨ b^{7, 123}_2 c -b^{7, 122}_2 ∨ -b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ -p_854 ∨ -b^{7, 123}_1 c -b^{7, 122}_2 ∨ -b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ -p_854 ∨ b^{7, 123}_0 c in DIMACS: -10073 -10074 10075 -854 10076 0 -10073 -10074 10075 -854 -10077 0 -10073 -10074 10075 -854 10078 0 c -1+1 --> 0 c ( b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ b^{7, 122}_0 ∧ p_854) -> (-b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ -b^{7, 123}_0) c in CNF: c -b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ -p_854 ∨ -b^{7, 123}_2 c -b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ -p_854 ∨ -b^{7, 123}_1 c -b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ -p_854 ∨ -b^{7, 123}_0 c in DIMACS: -10073 10074 -10075 -854 -10076 0 -10073 10074 -10075 -854 -10077 0 -10073 10074 -10075 -854 -10078 0 c 0+1 --> 1 c (-b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ -b^{7, 122}_0 ∧ p_854) -> (-b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ b^{7, 123}_0) c in CNF: c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ -p_854 ∨ -b^{7, 123}_2 c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ -p_854 ∨ -b^{7, 123}_1 c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ -p_854 ∨ b^{7, 123}_0 c in DIMACS: 10073 10074 10075 -854 -10076 0 10073 10074 10075 -854 -10077 0 10073 10074 10075 -854 10078 0 c 1+1 --> 2 c (-b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ b^{7, 122}_0 ∧ p_854) -> (-b^{7, 123}_2 ∧ b^{7, 123}_1 ∧ -b^{7, 123}_0) c in CNF: c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ -p_854 ∨ -b^{7, 123}_2 c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ -p_854 ∨ b^{7, 123}_1 c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ -p_854 ∨ -b^{7, 123}_0 c in DIMACS: 10073 10074 -10075 -854 -10076 0 10073 10074 -10075 -854 10077 0 10073 10074 -10075 -854 -10078 0 c 2+1 --> break c (-b^{7, 122}_2 ∧ b^{7, 122}_1 ∧ -b^{7, 122}_0 ∧ p_854) -> break c in CNF: c b^{7, 122}_2 ∨ -b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ -p_854 ∨ break c in DIMACS: 10073 -10074 10075 -854 1162 0 c 2-1 --> 1 c (-b^{7, 122}_2 ∧ b^{7, 122}_1 ∧ -b^{7, 122}_0 ∧ -p_854) -> (-b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ b^{7, 123}_0) c in CNF: c b^{7, 122}_2 ∨ -b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ p_854 ∨ -b^{7, 123}_2 c b^{7, 122}_2 ∨ -b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ p_854 ∨ -b^{7, 123}_1 c b^{7, 122}_2 ∨ -b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ p_854 ∨ b^{7, 123}_0 c in DIMACS: 10073 -10074 10075 854 -10076 0 10073 -10074 10075 854 -10077 0 10073 -10074 10075 854 10078 0 c 1-1 --> 0 c (-b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ b^{7, 122}_0 ∧ -p_854) -> (-b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ -b^{7, 123}_0) c in CNF: c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ p_854 ∨ -b^{7, 123}_2 c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ p_854 ∨ -b^{7, 123}_1 c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ p_854 ∨ -b^{7, 123}_0 c in DIMACS: 10073 10074 -10075 854 -10076 0 10073 10074 -10075 854 -10077 0 10073 10074 -10075 854 -10078 0 c 0-1 --> -1 c (-b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ -b^{7, 122}_0 ∧ -p_854) -> ( b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ b^{7, 123}_0) c in CNF: c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ p_854 ∨ b^{7, 123}_2 c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ p_854 ∨ -b^{7, 123}_1 c b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ p_854 ∨ b^{7, 123}_0 c in DIMACS: 10073 10074 10075 854 10076 0 10073 10074 10075 854 -10077 0 10073 10074 10075 854 10078 0 c -1-1 --> -2 c ( b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ b^{7, 122}_0 ∧ -p_854) -> ( b^{7, 123}_2 ∧ b^{7, 123}_1 ∧ -b^{7, 123}_0) c in CNF: c -b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ p_854 ∨ b^{7, 123}_2 c -b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ p_854 ∨ b^{7, 123}_1 c -b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ p_854 ∨ -b^{7, 123}_0 c in DIMACS: -10073 10074 -10075 854 10076 0 -10073 10074 -10075 854 10077 0 -10073 10074 -10075 854 -10078 0 c -2-1 --> break c ( b^{7, 122}_2 ∧ b^{7, 122}_1 ∧ -b^{7, 122}_0 ∧ -p_854) -> break c in CNF: c -b^{7, 122}_2 ∨ -b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ p_854 ∨ break c in DIMACS: -10073 -10074 10075 854 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 122}_2 ∧ -b^{7, 122}_1 ∧ -b^{7, 122}_0 ∧ true) c in CNF: c -b^{7, 122}_2 ∨ b^{7, 122}_1 ∨ b^{7, 122}_0 ∨ false c in DIMACS: -10073 10074 10075 0 c 3 does not represent an automaton state. c -(-b^{7, 122}_2 ∧ b^{7, 122}_1 ∧ b^{7, 122}_0 ∧ true) c in CNF: c b^{7, 122}_2 ∨ -b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ false c in DIMACS: 10073 -10074 -10075 0 c -3 does not represent an automaton state. c -( b^{7, 122}_2 ∧ b^{7, 122}_1 ∧ b^{7, 122}_0 ∧ true) c in CNF: c -b^{7, 122}_2 ∨ -b^{7, 122}_1 ∨ -b^{7, 122}_0 ∨ false c in DIMACS: -10073 -10074 -10075 0 c i = 123 c -2+1 --> -1 c ( b^{7, 123}_2 ∧ b^{7, 123}_1 ∧ -b^{7, 123}_0 ∧ p_861) -> ( b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ b^{7, 124}_0) c in CNF: c -b^{7, 123}_2 ∨ -b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ -p_861 ∨ b^{7, 124}_2 c -b^{7, 123}_2 ∨ -b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ -p_861 ∨ -b^{7, 124}_1 c -b^{7, 123}_2 ∨ -b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ -p_861 ∨ b^{7, 124}_0 c in DIMACS: -10076 -10077 10078 -861 10079 0 -10076 -10077 10078 -861 -10080 0 -10076 -10077 10078 -861 10081 0 c -1+1 --> 0 c ( b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ b^{7, 123}_0 ∧ p_861) -> (-b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ -b^{7, 124}_0) c in CNF: c -b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ -p_861 ∨ -b^{7, 124}_2 c -b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ -p_861 ∨ -b^{7, 124}_1 c -b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ -p_861 ∨ -b^{7, 124}_0 c in DIMACS: -10076 10077 -10078 -861 -10079 0 -10076 10077 -10078 -861 -10080 0 -10076 10077 -10078 -861 -10081 0 c 0+1 --> 1 c (-b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ -b^{7, 123}_0 ∧ p_861) -> (-b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ b^{7, 124}_0) c in CNF: c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ -p_861 ∨ -b^{7, 124}_2 c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ -p_861 ∨ -b^{7, 124}_1 c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ -p_861 ∨ b^{7, 124}_0 c in DIMACS: 10076 10077 10078 -861 -10079 0 10076 10077 10078 -861 -10080 0 10076 10077 10078 -861 10081 0 c 1+1 --> 2 c (-b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ b^{7, 123}_0 ∧ p_861) -> (-b^{7, 124}_2 ∧ b^{7, 124}_1 ∧ -b^{7, 124}_0) c in CNF: c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ -p_861 ∨ -b^{7, 124}_2 c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ -p_861 ∨ b^{7, 124}_1 c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ -p_861 ∨ -b^{7, 124}_0 c in DIMACS: 10076 10077 -10078 -861 -10079 0 10076 10077 -10078 -861 10080 0 10076 10077 -10078 -861 -10081 0 c 2+1 --> break c (-b^{7, 123}_2 ∧ b^{7, 123}_1 ∧ -b^{7, 123}_0 ∧ p_861) -> break c in CNF: c b^{7, 123}_2 ∨ -b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ -p_861 ∨ break c in DIMACS: 10076 -10077 10078 -861 1162 0 c 2-1 --> 1 c (-b^{7, 123}_2 ∧ b^{7, 123}_1 ∧ -b^{7, 123}_0 ∧ -p_861) -> (-b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ b^{7, 124}_0) c in CNF: c b^{7, 123}_2 ∨ -b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ p_861 ∨ -b^{7, 124}_2 c b^{7, 123}_2 ∨ -b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ p_861 ∨ -b^{7, 124}_1 c b^{7, 123}_2 ∨ -b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ p_861 ∨ b^{7, 124}_0 c in DIMACS: 10076 -10077 10078 861 -10079 0 10076 -10077 10078 861 -10080 0 10076 -10077 10078 861 10081 0 c 1-1 --> 0 c (-b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ b^{7, 123}_0 ∧ -p_861) -> (-b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ -b^{7, 124}_0) c in CNF: c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ p_861 ∨ -b^{7, 124}_2 c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ p_861 ∨ -b^{7, 124}_1 c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ p_861 ∨ -b^{7, 124}_0 c in DIMACS: 10076 10077 -10078 861 -10079 0 10076 10077 -10078 861 -10080 0 10076 10077 -10078 861 -10081 0 c 0-1 --> -1 c (-b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ -b^{7, 123}_0 ∧ -p_861) -> ( b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ b^{7, 124}_0) c in CNF: c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ p_861 ∨ b^{7, 124}_2 c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ p_861 ∨ -b^{7, 124}_1 c b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ p_861 ∨ b^{7, 124}_0 c in DIMACS: 10076 10077 10078 861 10079 0 10076 10077 10078 861 -10080 0 10076 10077 10078 861 10081 0 c -1-1 --> -2 c ( b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ b^{7, 123}_0 ∧ -p_861) -> ( b^{7, 124}_2 ∧ b^{7, 124}_1 ∧ -b^{7, 124}_0) c in CNF: c -b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ p_861 ∨ b^{7, 124}_2 c -b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ p_861 ∨ b^{7, 124}_1 c -b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ p_861 ∨ -b^{7, 124}_0 c in DIMACS: -10076 10077 -10078 861 10079 0 -10076 10077 -10078 861 10080 0 -10076 10077 -10078 861 -10081 0 c -2-1 --> break c ( b^{7, 123}_2 ∧ b^{7, 123}_1 ∧ -b^{7, 123}_0 ∧ -p_861) -> break c in CNF: c -b^{7, 123}_2 ∨ -b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ p_861 ∨ break c in DIMACS: -10076 -10077 10078 861 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 123}_2 ∧ -b^{7, 123}_1 ∧ -b^{7, 123}_0 ∧ true) c in CNF: c -b^{7, 123}_2 ∨ b^{7, 123}_1 ∨ b^{7, 123}_0 ∨ false c in DIMACS: -10076 10077 10078 0 c 3 does not represent an automaton state. c -(-b^{7, 123}_2 ∧ b^{7, 123}_1 ∧ b^{7, 123}_0 ∧ true) c in CNF: c b^{7, 123}_2 ∨ -b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ false c in DIMACS: 10076 -10077 -10078 0 c -3 does not represent an automaton state. c -( b^{7, 123}_2 ∧ b^{7, 123}_1 ∧ b^{7, 123}_0 ∧ true) c in CNF: c -b^{7, 123}_2 ∨ -b^{7, 123}_1 ∨ -b^{7, 123}_0 ∨ false c in DIMACS: -10076 -10077 -10078 0 c i = 124 c -2+1 --> -1 c ( b^{7, 124}_2 ∧ b^{7, 124}_1 ∧ -b^{7, 124}_0 ∧ p_868) -> ( b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ b^{7, 125}_0) c in CNF: c -b^{7, 124}_2 ∨ -b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ -p_868 ∨ b^{7, 125}_2 c -b^{7, 124}_2 ∨ -b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ -p_868 ∨ -b^{7, 125}_1 c -b^{7, 124}_2 ∨ -b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ -p_868 ∨ b^{7, 125}_0 c in DIMACS: -10079 -10080 10081 -868 10082 0 -10079 -10080 10081 -868 -10083 0 -10079 -10080 10081 -868 10084 0 c -1+1 --> 0 c ( b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ b^{7, 124}_0 ∧ p_868) -> (-b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ -b^{7, 125}_0) c in CNF: c -b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ -p_868 ∨ -b^{7, 125}_2 c -b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ -p_868 ∨ -b^{7, 125}_1 c -b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ -p_868 ∨ -b^{7, 125}_0 c in DIMACS: -10079 10080 -10081 -868 -10082 0 -10079 10080 -10081 -868 -10083 0 -10079 10080 -10081 -868 -10084 0 c 0+1 --> 1 c (-b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ -b^{7, 124}_0 ∧ p_868) -> (-b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ b^{7, 125}_0) c in CNF: c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ -p_868 ∨ -b^{7, 125}_2 c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ -p_868 ∨ -b^{7, 125}_1 c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ -p_868 ∨ b^{7, 125}_0 c in DIMACS: 10079 10080 10081 -868 -10082 0 10079 10080 10081 -868 -10083 0 10079 10080 10081 -868 10084 0 c 1+1 --> 2 c (-b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ b^{7, 124}_0 ∧ p_868) -> (-b^{7, 125}_2 ∧ b^{7, 125}_1 ∧ -b^{7, 125}_0) c in CNF: c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ -p_868 ∨ -b^{7, 125}_2 c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ -p_868 ∨ b^{7, 125}_1 c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ -p_868 ∨ -b^{7, 125}_0 c in DIMACS: 10079 10080 -10081 -868 -10082 0 10079 10080 -10081 -868 10083 0 10079 10080 -10081 -868 -10084 0 c 2+1 --> break c (-b^{7, 124}_2 ∧ b^{7, 124}_1 ∧ -b^{7, 124}_0 ∧ p_868) -> break c in CNF: c b^{7, 124}_2 ∨ -b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ -p_868 ∨ break c in DIMACS: 10079 -10080 10081 -868 1162 0 c 2-1 --> 1 c (-b^{7, 124}_2 ∧ b^{7, 124}_1 ∧ -b^{7, 124}_0 ∧ -p_868) -> (-b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ b^{7, 125}_0) c in CNF: c b^{7, 124}_2 ∨ -b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ p_868 ∨ -b^{7, 125}_2 c b^{7, 124}_2 ∨ -b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ p_868 ∨ -b^{7, 125}_1 c b^{7, 124}_2 ∨ -b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ p_868 ∨ b^{7, 125}_0 c in DIMACS: 10079 -10080 10081 868 -10082 0 10079 -10080 10081 868 -10083 0 10079 -10080 10081 868 10084 0 c 1-1 --> 0 c (-b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ b^{7, 124}_0 ∧ -p_868) -> (-b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ -b^{7, 125}_0) c in CNF: c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ p_868 ∨ -b^{7, 125}_2 c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ p_868 ∨ -b^{7, 125}_1 c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ p_868 ∨ -b^{7, 125}_0 c in DIMACS: 10079 10080 -10081 868 -10082 0 10079 10080 -10081 868 -10083 0 10079 10080 -10081 868 -10084 0 c 0-1 --> -1 c (-b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ -b^{7, 124}_0 ∧ -p_868) -> ( b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ b^{7, 125}_0) c in CNF: c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ p_868 ∨ b^{7, 125}_2 c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ p_868 ∨ -b^{7, 125}_1 c b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ p_868 ∨ b^{7, 125}_0 c in DIMACS: 10079 10080 10081 868 10082 0 10079 10080 10081 868 -10083 0 10079 10080 10081 868 10084 0 c -1-1 --> -2 c ( b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ b^{7, 124}_0 ∧ -p_868) -> ( b^{7, 125}_2 ∧ b^{7, 125}_1 ∧ -b^{7, 125}_0) c in CNF: c -b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ p_868 ∨ b^{7, 125}_2 c -b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ p_868 ∨ b^{7, 125}_1 c -b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ p_868 ∨ -b^{7, 125}_0 c in DIMACS: -10079 10080 -10081 868 10082 0 -10079 10080 -10081 868 10083 0 -10079 10080 -10081 868 -10084 0 c -2-1 --> break c ( b^{7, 124}_2 ∧ b^{7, 124}_1 ∧ -b^{7, 124}_0 ∧ -p_868) -> break c in CNF: c -b^{7, 124}_2 ∨ -b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ p_868 ∨ break c in DIMACS: -10079 -10080 10081 868 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 124}_2 ∧ -b^{7, 124}_1 ∧ -b^{7, 124}_0 ∧ true) c in CNF: c -b^{7, 124}_2 ∨ b^{7, 124}_1 ∨ b^{7, 124}_0 ∨ false c in DIMACS: -10079 10080 10081 0 c 3 does not represent an automaton state. c -(-b^{7, 124}_2 ∧ b^{7, 124}_1 ∧ b^{7, 124}_0 ∧ true) c in CNF: c b^{7, 124}_2 ∨ -b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ false c in DIMACS: 10079 -10080 -10081 0 c -3 does not represent an automaton state. c -( b^{7, 124}_2 ∧ b^{7, 124}_1 ∧ b^{7, 124}_0 ∧ true) c in CNF: c -b^{7, 124}_2 ∨ -b^{7, 124}_1 ∨ -b^{7, 124}_0 ∨ false c in DIMACS: -10079 -10080 -10081 0 c i = 125 c -2+1 --> -1 c ( b^{7, 125}_2 ∧ b^{7, 125}_1 ∧ -b^{7, 125}_0 ∧ p_875) -> ( b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ b^{7, 126}_0) c in CNF: c -b^{7, 125}_2 ∨ -b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ -p_875 ∨ b^{7, 126}_2 c -b^{7, 125}_2 ∨ -b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ -p_875 ∨ -b^{7, 126}_1 c -b^{7, 125}_2 ∨ -b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ -p_875 ∨ b^{7, 126}_0 c in DIMACS: -10082 -10083 10084 -875 10085 0 -10082 -10083 10084 -875 -10086 0 -10082 -10083 10084 -875 10087 0 c -1+1 --> 0 c ( b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ b^{7, 125}_0 ∧ p_875) -> (-b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ -b^{7, 126}_0) c in CNF: c -b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ -p_875 ∨ -b^{7, 126}_2 c -b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ -p_875 ∨ -b^{7, 126}_1 c -b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ -p_875 ∨ -b^{7, 126}_0 c in DIMACS: -10082 10083 -10084 -875 -10085 0 -10082 10083 -10084 -875 -10086 0 -10082 10083 -10084 -875 -10087 0 c 0+1 --> 1 c (-b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ -b^{7, 125}_0 ∧ p_875) -> (-b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ b^{7, 126}_0) c in CNF: c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ -p_875 ∨ -b^{7, 126}_2 c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ -p_875 ∨ -b^{7, 126}_1 c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ -p_875 ∨ b^{7, 126}_0 c in DIMACS: 10082 10083 10084 -875 -10085 0 10082 10083 10084 -875 -10086 0 10082 10083 10084 -875 10087 0 c 1+1 --> 2 c (-b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ b^{7, 125}_0 ∧ p_875) -> (-b^{7, 126}_2 ∧ b^{7, 126}_1 ∧ -b^{7, 126}_0) c in CNF: c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ -p_875 ∨ -b^{7, 126}_2 c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ -p_875 ∨ b^{7, 126}_1 c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ -p_875 ∨ -b^{7, 126}_0 c in DIMACS: 10082 10083 -10084 -875 -10085 0 10082 10083 -10084 -875 10086 0 10082 10083 -10084 -875 -10087 0 c 2+1 --> break c (-b^{7, 125}_2 ∧ b^{7, 125}_1 ∧ -b^{7, 125}_0 ∧ p_875) -> break c in CNF: c b^{7, 125}_2 ∨ -b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ -p_875 ∨ break c in DIMACS: 10082 -10083 10084 -875 1162 0 c 2-1 --> 1 c (-b^{7, 125}_2 ∧ b^{7, 125}_1 ∧ -b^{7, 125}_0 ∧ -p_875) -> (-b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ b^{7, 126}_0) c in CNF: c b^{7, 125}_2 ∨ -b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ p_875 ∨ -b^{7, 126}_2 c b^{7, 125}_2 ∨ -b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ p_875 ∨ -b^{7, 126}_1 c b^{7, 125}_2 ∨ -b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ p_875 ∨ b^{7, 126}_0 c in DIMACS: 10082 -10083 10084 875 -10085 0 10082 -10083 10084 875 -10086 0 10082 -10083 10084 875 10087 0 c 1-1 --> 0 c (-b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ b^{7, 125}_0 ∧ -p_875) -> (-b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ -b^{7, 126}_0) c in CNF: c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ p_875 ∨ -b^{7, 126}_2 c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ p_875 ∨ -b^{7, 126}_1 c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ p_875 ∨ -b^{7, 126}_0 c in DIMACS: 10082 10083 -10084 875 -10085 0 10082 10083 -10084 875 -10086 0 10082 10083 -10084 875 -10087 0 c 0-1 --> -1 c (-b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ -b^{7, 125}_0 ∧ -p_875) -> ( b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ b^{7, 126}_0) c in CNF: c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ p_875 ∨ b^{7, 126}_2 c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ p_875 ∨ -b^{7, 126}_1 c b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ p_875 ∨ b^{7, 126}_0 c in DIMACS: 10082 10083 10084 875 10085 0 10082 10083 10084 875 -10086 0 10082 10083 10084 875 10087 0 c -1-1 --> -2 c ( b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ b^{7, 125}_0 ∧ -p_875) -> ( b^{7, 126}_2 ∧ b^{7, 126}_1 ∧ -b^{7, 126}_0) c in CNF: c -b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ p_875 ∨ b^{7, 126}_2 c -b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ p_875 ∨ b^{7, 126}_1 c -b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ p_875 ∨ -b^{7, 126}_0 c in DIMACS: -10082 10083 -10084 875 10085 0 -10082 10083 -10084 875 10086 0 -10082 10083 -10084 875 -10087 0 c -2-1 --> break c ( b^{7, 125}_2 ∧ b^{7, 125}_1 ∧ -b^{7, 125}_0 ∧ -p_875) -> break c in CNF: c -b^{7, 125}_2 ∨ -b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ p_875 ∨ break c in DIMACS: -10082 -10083 10084 875 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 125}_2 ∧ -b^{7, 125}_1 ∧ -b^{7, 125}_0 ∧ true) c in CNF: c -b^{7, 125}_2 ∨ b^{7, 125}_1 ∨ b^{7, 125}_0 ∨ false c in DIMACS: -10082 10083 10084 0 c 3 does not represent an automaton state. c -(-b^{7, 125}_2 ∧ b^{7, 125}_1 ∧ b^{7, 125}_0 ∧ true) c in CNF: c b^{7, 125}_2 ∨ -b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ false c in DIMACS: 10082 -10083 -10084 0 c -3 does not represent an automaton state. c -( b^{7, 125}_2 ∧ b^{7, 125}_1 ∧ b^{7, 125}_0 ∧ true) c in CNF: c -b^{7, 125}_2 ∨ -b^{7, 125}_1 ∨ -b^{7, 125}_0 ∨ false c in DIMACS: -10082 -10083 -10084 0 c i = 126 c -2+1 --> -1 c ( b^{7, 126}_2 ∧ b^{7, 126}_1 ∧ -b^{7, 126}_0 ∧ p_882) -> ( b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ b^{7, 127}_0) c in CNF: c -b^{7, 126}_2 ∨ -b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ -p_882 ∨ b^{7, 127}_2 c -b^{7, 126}_2 ∨ -b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ -p_882 ∨ -b^{7, 127}_1 c -b^{7, 126}_2 ∨ -b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ -p_882 ∨ b^{7, 127}_0 c in DIMACS: -10085 -10086 10087 -882 10088 0 -10085 -10086 10087 -882 -10089 0 -10085 -10086 10087 -882 10090 0 c -1+1 --> 0 c ( b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ b^{7, 126}_0 ∧ p_882) -> (-b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ -b^{7, 127}_0) c in CNF: c -b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ -p_882 ∨ -b^{7, 127}_2 c -b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ -p_882 ∨ -b^{7, 127}_1 c -b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ -p_882 ∨ -b^{7, 127}_0 c in DIMACS: -10085 10086 -10087 -882 -10088 0 -10085 10086 -10087 -882 -10089 0 -10085 10086 -10087 -882 -10090 0 c 0+1 --> 1 c (-b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ -b^{7, 126}_0 ∧ p_882) -> (-b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ b^{7, 127}_0) c in CNF: c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ -p_882 ∨ -b^{7, 127}_2 c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ -p_882 ∨ -b^{7, 127}_1 c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ -p_882 ∨ b^{7, 127}_0 c in DIMACS: 10085 10086 10087 -882 -10088 0 10085 10086 10087 -882 -10089 0 10085 10086 10087 -882 10090 0 c 1+1 --> 2 c (-b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ b^{7, 126}_0 ∧ p_882) -> (-b^{7, 127}_2 ∧ b^{7, 127}_1 ∧ -b^{7, 127}_0) c in CNF: c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ -p_882 ∨ -b^{7, 127}_2 c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ -p_882 ∨ b^{7, 127}_1 c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ -p_882 ∨ -b^{7, 127}_0 c in DIMACS: 10085 10086 -10087 -882 -10088 0 10085 10086 -10087 -882 10089 0 10085 10086 -10087 -882 -10090 0 c 2+1 --> break c (-b^{7, 126}_2 ∧ b^{7, 126}_1 ∧ -b^{7, 126}_0 ∧ p_882) -> break c in CNF: c b^{7, 126}_2 ∨ -b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ -p_882 ∨ break c in DIMACS: 10085 -10086 10087 -882 1162 0 c 2-1 --> 1 c (-b^{7, 126}_2 ∧ b^{7, 126}_1 ∧ -b^{7, 126}_0 ∧ -p_882) -> (-b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ b^{7, 127}_0) c in CNF: c b^{7, 126}_2 ∨ -b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ p_882 ∨ -b^{7, 127}_2 c b^{7, 126}_2 ∨ -b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ p_882 ∨ -b^{7, 127}_1 c b^{7, 126}_2 ∨ -b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ p_882 ∨ b^{7, 127}_0 c in DIMACS: 10085 -10086 10087 882 -10088 0 10085 -10086 10087 882 -10089 0 10085 -10086 10087 882 10090 0 c 1-1 --> 0 c (-b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ b^{7, 126}_0 ∧ -p_882) -> (-b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ -b^{7, 127}_0) c in CNF: c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ p_882 ∨ -b^{7, 127}_2 c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ p_882 ∨ -b^{7, 127}_1 c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ p_882 ∨ -b^{7, 127}_0 c in DIMACS: 10085 10086 -10087 882 -10088 0 10085 10086 -10087 882 -10089 0 10085 10086 -10087 882 -10090 0 c 0-1 --> -1 c (-b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ -b^{7, 126}_0 ∧ -p_882) -> ( b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ b^{7, 127}_0) c in CNF: c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ p_882 ∨ b^{7, 127}_2 c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ p_882 ∨ -b^{7, 127}_1 c b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ p_882 ∨ b^{7, 127}_0 c in DIMACS: 10085 10086 10087 882 10088 0 10085 10086 10087 882 -10089 0 10085 10086 10087 882 10090 0 c -1-1 --> -2 c ( b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ b^{7, 126}_0 ∧ -p_882) -> ( b^{7, 127}_2 ∧ b^{7, 127}_1 ∧ -b^{7, 127}_0) c in CNF: c -b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ p_882 ∨ b^{7, 127}_2 c -b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ p_882 ∨ b^{7, 127}_1 c -b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ p_882 ∨ -b^{7, 127}_0 c in DIMACS: -10085 10086 -10087 882 10088 0 -10085 10086 -10087 882 10089 0 -10085 10086 -10087 882 -10090 0 c -2-1 --> break c ( b^{7, 126}_2 ∧ b^{7, 126}_1 ∧ -b^{7, 126}_0 ∧ -p_882) -> break c in CNF: c -b^{7, 126}_2 ∨ -b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ p_882 ∨ break c in DIMACS: -10085 -10086 10087 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 126}_2 ∧ -b^{7, 126}_1 ∧ -b^{7, 126}_0 ∧ true) c in CNF: c -b^{7, 126}_2 ∨ b^{7, 126}_1 ∨ b^{7, 126}_0 ∨ false c in DIMACS: -10085 10086 10087 0 c 3 does not represent an automaton state. c -(-b^{7, 126}_2 ∧ b^{7, 126}_1 ∧ b^{7, 126}_0 ∧ true) c in CNF: c b^{7, 126}_2 ∨ -b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ false c in DIMACS: 10085 -10086 -10087 0 c -3 does not represent an automaton state. c -( b^{7, 126}_2 ∧ b^{7, 126}_1 ∧ b^{7, 126}_0 ∧ true) c in CNF: c -b^{7, 126}_2 ∨ -b^{7, 126}_1 ∨ -b^{7, 126}_0 ∨ false c in DIMACS: -10085 -10086 -10087 0 c i = 127 c -2+1 --> -1 c ( b^{7, 127}_2 ∧ b^{7, 127}_1 ∧ -b^{7, 127}_0 ∧ p_889) -> ( b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ b^{7, 128}_0) c in CNF: c -b^{7, 127}_2 ∨ -b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ -p_889 ∨ b^{7, 128}_2 c -b^{7, 127}_2 ∨ -b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ -p_889 ∨ -b^{7, 128}_1 c -b^{7, 127}_2 ∨ -b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ -p_889 ∨ b^{7, 128}_0 c in DIMACS: -10088 -10089 10090 -889 10091 0 -10088 -10089 10090 -889 -10092 0 -10088 -10089 10090 -889 10093 0 c -1+1 --> 0 c ( b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ b^{7, 127}_0 ∧ p_889) -> (-b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ -b^{7, 128}_0) c in CNF: c -b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ -p_889 ∨ -b^{7, 128}_2 c -b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ -p_889 ∨ -b^{7, 128}_1 c -b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ -p_889 ∨ -b^{7, 128}_0 c in DIMACS: -10088 10089 -10090 -889 -10091 0 -10088 10089 -10090 -889 -10092 0 -10088 10089 -10090 -889 -10093 0 c 0+1 --> 1 c (-b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ -b^{7, 127}_0 ∧ p_889) -> (-b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ b^{7, 128}_0) c in CNF: c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ -p_889 ∨ -b^{7, 128}_2 c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ -p_889 ∨ -b^{7, 128}_1 c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ -p_889 ∨ b^{7, 128}_0 c in DIMACS: 10088 10089 10090 -889 -10091 0 10088 10089 10090 -889 -10092 0 10088 10089 10090 -889 10093 0 c 1+1 --> 2 c (-b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ b^{7, 127}_0 ∧ p_889) -> (-b^{7, 128}_2 ∧ b^{7, 128}_1 ∧ -b^{7, 128}_0) c in CNF: c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ -p_889 ∨ -b^{7, 128}_2 c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ -p_889 ∨ b^{7, 128}_1 c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ -p_889 ∨ -b^{7, 128}_0 c in DIMACS: 10088 10089 -10090 -889 -10091 0 10088 10089 -10090 -889 10092 0 10088 10089 -10090 -889 -10093 0 c 2+1 --> break c (-b^{7, 127}_2 ∧ b^{7, 127}_1 ∧ -b^{7, 127}_0 ∧ p_889) -> break c in CNF: c b^{7, 127}_2 ∨ -b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ -p_889 ∨ break c in DIMACS: 10088 -10089 10090 -889 1162 0 c 2-1 --> 1 c (-b^{7, 127}_2 ∧ b^{7, 127}_1 ∧ -b^{7, 127}_0 ∧ -p_889) -> (-b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ b^{7, 128}_0) c in CNF: c b^{7, 127}_2 ∨ -b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ p_889 ∨ -b^{7, 128}_2 c b^{7, 127}_2 ∨ -b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ p_889 ∨ -b^{7, 128}_1 c b^{7, 127}_2 ∨ -b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ p_889 ∨ b^{7, 128}_0 c in DIMACS: 10088 -10089 10090 889 -10091 0 10088 -10089 10090 889 -10092 0 10088 -10089 10090 889 10093 0 c 1-1 --> 0 c (-b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ b^{7, 127}_0 ∧ -p_889) -> (-b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ -b^{7, 128}_0) c in CNF: c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ p_889 ∨ -b^{7, 128}_2 c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ p_889 ∨ -b^{7, 128}_1 c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ p_889 ∨ -b^{7, 128}_0 c in DIMACS: 10088 10089 -10090 889 -10091 0 10088 10089 -10090 889 -10092 0 10088 10089 -10090 889 -10093 0 c 0-1 --> -1 c (-b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ -b^{7, 127}_0 ∧ -p_889) -> ( b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ b^{7, 128}_0) c in CNF: c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ p_889 ∨ b^{7, 128}_2 c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ p_889 ∨ -b^{7, 128}_1 c b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ p_889 ∨ b^{7, 128}_0 c in DIMACS: 10088 10089 10090 889 10091 0 10088 10089 10090 889 -10092 0 10088 10089 10090 889 10093 0 c -1-1 --> -2 c ( b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ b^{7, 127}_0 ∧ -p_889) -> ( b^{7, 128}_2 ∧ b^{7, 128}_1 ∧ -b^{7, 128}_0) c in CNF: c -b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ p_889 ∨ b^{7, 128}_2 c -b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ p_889 ∨ b^{7, 128}_1 c -b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ p_889 ∨ -b^{7, 128}_0 c in DIMACS: -10088 10089 -10090 889 10091 0 -10088 10089 -10090 889 10092 0 -10088 10089 -10090 889 -10093 0 c -2-1 --> break c ( b^{7, 127}_2 ∧ b^{7, 127}_1 ∧ -b^{7, 127}_0 ∧ -p_889) -> break c in CNF: c -b^{7, 127}_2 ∨ -b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ p_889 ∨ break c in DIMACS: -10088 -10089 10090 889 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 127}_2 ∧ -b^{7, 127}_1 ∧ -b^{7, 127}_0 ∧ true) c in CNF: c -b^{7, 127}_2 ∨ b^{7, 127}_1 ∨ b^{7, 127}_0 ∨ false c in DIMACS: -10088 10089 10090 0 c 3 does not represent an automaton state. c -(-b^{7, 127}_2 ∧ b^{7, 127}_1 ∧ b^{7, 127}_0 ∧ true) c in CNF: c b^{7, 127}_2 ∨ -b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ false c in DIMACS: 10088 -10089 -10090 0 c -3 does not represent an automaton state. c -( b^{7, 127}_2 ∧ b^{7, 127}_1 ∧ b^{7, 127}_0 ∧ true) c in CNF: c -b^{7, 127}_2 ∨ -b^{7, 127}_1 ∨ -b^{7, 127}_0 ∨ false c in DIMACS: -10088 -10089 -10090 0 c i = 128 c -2+1 --> -1 c ( b^{7, 128}_2 ∧ b^{7, 128}_1 ∧ -b^{7, 128}_0 ∧ p_896) -> ( b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ b^{7, 129}_0) c in CNF: c -b^{7, 128}_2 ∨ -b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ -p_896 ∨ b^{7, 129}_2 c -b^{7, 128}_2 ∨ -b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ -p_896 ∨ -b^{7, 129}_1 c -b^{7, 128}_2 ∨ -b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ -p_896 ∨ b^{7, 129}_0 c in DIMACS: -10091 -10092 10093 -896 10094 0 -10091 -10092 10093 -896 -10095 0 -10091 -10092 10093 -896 10096 0 c -1+1 --> 0 c ( b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ b^{7, 128}_0 ∧ p_896) -> (-b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ -b^{7, 129}_0) c in CNF: c -b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ -p_896 ∨ -b^{7, 129}_2 c -b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ -p_896 ∨ -b^{7, 129}_1 c -b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ -p_896 ∨ -b^{7, 129}_0 c in DIMACS: -10091 10092 -10093 -896 -10094 0 -10091 10092 -10093 -896 -10095 0 -10091 10092 -10093 -896 -10096 0 c 0+1 --> 1 c (-b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ -b^{7, 128}_0 ∧ p_896) -> (-b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ b^{7, 129}_0) c in CNF: c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ -p_896 ∨ -b^{7, 129}_2 c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ -p_896 ∨ -b^{7, 129}_1 c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ -p_896 ∨ b^{7, 129}_0 c in DIMACS: 10091 10092 10093 -896 -10094 0 10091 10092 10093 -896 -10095 0 10091 10092 10093 -896 10096 0 c 1+1 --> 2 c (-b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ b^{7, 128}_0 ∧ p_896) -> (-b^{7, 129}_2 ∧ b^{7, 129}_1 ∧ -b^{7, 129}_0) c in CNF: c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ -p_896 ∨ -b^{7, 129}_2 c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ -p_896 ∨ b^{7, 129}_1 c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ -p_896 ∨ -b^{7, 129}_0 c in DIMACS: 10091 10092 -10093 -896 -10094 0 10091 10092 -10093 -896 10095 0 10091 10092 -10093 -896 -10096 0 c 2+1 --> break c (-b^{7, 128}_2 ∧ b^{7, 128}_1 ∧ -b^{7, 128}_0 ∧ p_896) -> break c in CNF: c b^{7, 128}_2 ∨ -b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ -p_896 ∨ break c in DIMACS: 10091 -10092 10093 -896 1162 0 c 2-1 --> 1 c (-b^{7, 128}_2 ∧ b^{7, 128}_1 ∧ -b^{7, 128}_0 ∧ -p_896) -> (-b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ b^{7, 129}_0) c in CNF: c b^{7, 128}_2 ∨ -b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ p_896 ∨ -b^{7, 129}_2 c b^{7, 128}_2 ∨ -b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ p_896 ∨ -b^{7, 129}_1 c b^{7, 128}_2 ∨ -b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ p_896 ∨ b^{7, 129}_0 c in DIMACS: 10091 -10092 10093 896 -10094 0 10091 -10092 10093 896 -10095 0 10091 -10092 10093 896 10096 0 c 1-1 --> 0 c (-b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ b^{7, 128}_0 ∧ -p_896) -> (-b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ -b^{7, 129}_0) c in CNF: c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ p_896 ∨ -b^{7, 129}_2 c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ p_896 ∨ -b^{7, 129}_1 c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ p_896 ∨ -b^{7, 129}_0 c in DIMACS: 10091 10092 -10093 896 -10094 0 10091 10092 -10093 896 -10095 0 10091 10092 -10093 896 -10096 0 c 0-1 --> -1 c (-b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ -b^{7, 128}_0 ∧ -p_896) -> ( b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ b^{7, 129}_0) c in CNF: c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ p_896 ∨ b^{7, 129}_2 c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ p_896 ∨ -b^{7, 129}_1 c b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ p_896 ∨ b^{7, 129}_0 c in DIMACS: 10091 10092 10093 896 10094 0 10091 10092 10093 896 -10095 0 10091 10092 10093 896 10096 0 c -1-1 --> -2 c ( b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ b^{7, 128}_0 ∧ -p_896) -> ( b^{7, 129}_2 ∧ b^{7, 129}_1 ∧ -b^{7, 129}_0) c in CNF: c -b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ p_896 ∨ b^{7, 129}_2 c -b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ p_896 ∨ b^{7, 129}_1 c -b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ p_896 ∨ -b^{7, 129}_0 c in DIMACS: -10091 10092 -10093 896 10094 0 -10091 10092 -10093 896 10095 0 -10091 10092 -10093 896 -10096 0 c -2-1 --> break c ( b^{7, 128}_2 ∧ b^{7, 128}_1 ∧ -b^{7, 128}_0 ∧ -p_896) -> break c in CNF: c -b^{7, 128}_2 ∨ -b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ p_896 ∨ break c in DIMACS: -10091 -10092 10093 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 128}_2 ∧ -b^{7, 128}_1 ∧ -b^{7, 128}_0 ∧ true) c in CNF: c -b^{7, 128}_2 ∨ b^{7, 128}_1 ∨ b^{7, 128}_0 ∨ false c in DIMACS: -10091 10092 10093 0 c 3 does not represent an automaton state. c -(-b^{7, 128}_2 ∧ b^{7, 128}_1 ∧ b^{7, 128}_0 ∧ true) c in CNF: c b^{7, 128}_2 ∨ -b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ false c in DIMACS: 10091 -10092 -10093 0 c -3 does not represent an automaton state. c -( b^{7, 128}_2 ∧ b^{7, 128}_1 ∧ b^{7, 128}_0 ∧ true) c in CNF: c -b^{7, 128}_2 ∨ -b^{7, 128}_1 ∨ -b^{7, 128}_0 ∨ false c in DIMACS: -10091 -10092 -10093 0 c i = 129 c -2+1 --> -1 c ( b^{7, 129}_2 ∧ b^{7, 129}_1 ∧ -b^{7, 129}_0 ∧ p_903) -> ( b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ b^{7, 130}_0) c in CNF: c -b^{7, 129}_2 ∨ -b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ -p_903 ∨ b^{7, 130}_2 c -b^{7, 129}_2 ∨ -b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ -p_903 ∨ -b^{7, 130}_1 c -b^{7, 129}_2 ∨ -b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ -p_903 ∨ b^{7, 130}_0 c in DIMACS: -10094 -10095 10096 -903 10097 0 -10094 -10095 10096 -903 -10098 0 -10094 -10095 10096 -903 10099 0 c -1+1 --> 0 c ( b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ b^{7, 129}_0 ∧ p_903) -> (-b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ -b^{7, 130}_0) c in CNF: c -b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ -p_903 ∨ -b^{7, 130}_2 c -b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ -p_903 ∨ -b^{7, 130}_1 c -b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ -p_903 ∨ -b^{7, 130}_0 c in DIMACS: -10094 10095 -10096 -903 -10097 0 -10094 10095 -10096 -903 -10098 0 -10094 10095 -10096 -903 -10099 0 c 0+1 --> 1 c (-b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ -b^{7, 129}_0 ∧ p_903) -> (-b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ b^{7, 130}_0) c in CNF: c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ -p_903 ∨ -b^{7, 130}_2 c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ -p_903 ∨ -b^{7, 130}_1 c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ -p_903 ∨ b^{7, 130}_0 c in DIMACS: 10094 10095 10096 -903 -10097 0 10094 10095 10096 -903 -10098 0 10094 10095 10096 -903 10099 0 c 1+1 --> 2 c (-b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ b^{7, 129}_0 ∧ p_903) -> (-b^{7, 130}_2 ∧ b^{7, 130}_1 ∧ -b^{7, 130}_0) c in CNF: c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ -p_903 ∨ -b^{7, 130}_2 c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ -p_903 ∨ b^{7, 130}_1 c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ -p_903 ∨ -b^{7, 130}_0 c in DIMACS: 10094 10095 -10096 -903 -10097 0 10094 10095 -10096 -903 10098 0 10094 10095 -10096 -903 -10099 0 c 2+1 --> break c (-b^{7, 129}_2 ∧ b^{7, 129}_1 ∧ -b^{7, 129}_0 ∧ p_903) -> break c in CNF: c b^{7, 129}_2 ∨ -b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ -p_903 ∨ break c in DIMACS: 10094 -10095 10096 -903 1162 0 c 2-1 --> 1 c (-b^{7, 129}_2 ∧ b^{7, 129}_1 ∧ -b^{7, 129}_0 ∧ -p_903) -> (-b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ b^{7, 130}_0) c in CNF: c b^{7, 129}_2 ∨ -b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ p_903 ∨ -b^{7, 130}_2 c b^{7, 129}_2 ∨ -b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ p_903 ∨ -b^{7, 130}_1 c b^{7, 129}_2 ∨ -b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ p_903 ∨ b^{7, 130}_0 c in DIMACS: 10094 -10095 10096 903 -10097 0 10094 -10095 10096 903 -10098 0 10094 -10095 10096 903 10099 0 c 1-1 --> 0 c (-b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ b^{7, 129}_0 ∧ -p_903) -> (-b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ -b^{7, 130}_0) c in CNF: c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ p_903 ∨ -b^{7, 130}_2 c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ p_903 ∨ -b^{7, 130}_1 c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ p_903 ∨ -b^{7, 130}_0 c in DIMACS: 10094 10095 -10096 903 -10097 0 10094 10095 -10096 903 -10098 0 10094 10095 -10096 903 -10099 0 c 0-1 --> -1 c (-b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ -b^{7, 129}_0 ∧ -p_903) -> ( b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ b^{7, 130}_0) c in CNF: c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ p_903 ∨ b^{7, 130}_2 c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ p_903 ∨ -b^{7, 130}_1 c b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ p_903 ∨ b^{7, 130}_0 c in DIMACS: 10094 10095 10096 903 10097 0 10094 10095 10096 903 -10098 0 10094 10095 10096 903 10099 0 c -1-1 --> -2 c ( b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ b^{7, 129}_0 ∧ -p_903) -> ( b^{7, 130}_2 ∧ b^{7, 130}_1 ∧ -b^{7, 130}_0) c in CNF: c -b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ p_903 ∨ b^{7, 130}_2 c -b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ p_903 ∨ b^{7, 130}_1 c -b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ p_903 ∨ -b^{7, 130}_0 c in DIMACS: -10094 10095 -10096 903 10097 0 -10094 10095 -10096 903 10098 0 -10094 10095 -10096 903 -10099 0 c -2-1 --> break c ( b^{7, 129}_2 ∧ b^{7, 129}_1 ∧ -b^{7, 129}_0 ∧ -p_903) -> break c in CNF: c -b^{7, 129}_2 ∨ -b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ p_903 ∨ break c in DIMACS: -10094 -10095 10096 903 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 129}_2 ∧ -b^{7, 129}_1 ∧ -b^{7, 129}_0 ∧ true) c in CNF: c -b^{7, 129}_2 ∨ b^{7, 129}_1 ∨ b^{7, 129}_0 ∨ false c in DIMACS: -10094 10095 10096 0 c 3 does not represent an automaton state. c -(-b^{7, 129}_2 ∧ b^{7, 129}_1 ∧ b^{7, 129}_0 ∧ true) c in CNF: c b^{7, 129}_2 ∨ -b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ false c in DIMACS: 10094 -10095 -10096 0 c -3 does not represent an automaton state. c -( b^{7, 129}_2 ∧ b^{7, 129}_1 ∧ b^{7, 129}_0 ∧ true) c in CNF: c -b^{7, 129}_2 ∨ -b^{7, 129}_1 ∨ -b^{7, 129}_0 ∨ false c in DIMACS: -10094 -10095 -10096 0 c i = 130 c -2+1 --> -1 c ( b^{7, 130}_2 ∧ b^{7, 130}_1 ∧ -b^{7, 130}_0 ∧ p_910) -> ( b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ b^{7, 131}_0) c in CNF: c -b^{7, 130}_2 ∨ -b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ -p_910 ∨ b^{7, 131}_2 c -b^{7, 130}_2 ∨ -b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ -p_910 ∨ -b^{7, 131}_1 c -b^{7, 130}_2 ∨ -b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ -p_910 ∨ b^{7, 131}_0 c in DIMACS: -10097 -10098 10099 -910 10100 0 -10097 -10098 10099 -910 -10101 0 -10097 -10098 10099 -910 10102 0 c -1+1 --> 0 c ( b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ b^{7, 130}_0 ∧ p_910) -> (-b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ -b^{7, 131}_0) c in CNF: c -b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ -p_910 ∨ -b^{7, 131}_2 c -b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ -p_910 ∨ -b^{7, 131}_1 c -b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ -p_910 ∨ -b^{7, 131}_0 c in DIMACS: -10097 10098 -10099 -910 -10100 0 -10097 10098 -10099 -910 -10101 0 -10097 10098 -10099 -910 -10102 0 c 0+1 --> 1 c (-b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ -b^{7, 130}_0 ∧ p_910) -> (-b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ b^{7, 131}_0) c in CNF: c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ -p_910 ∨ -b^{7, 131}_2 c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ -p_910 ∨ -b^{7, 131}_1 c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ -p_910 ∨ b^{7, 131}_0 c in DIMACS: 10097 10098 10099 -910 -10100 0 10097 10098 10099 -910 -10101 0 10097 10098 10099 -910 10102 0 c 1+1 --> 2 c (-b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ b^{7, 130}_0 ∧ p_910) -> (-b^{7, 131}_2 ∧ b^{7, 131}_1 ∧ -b^{7, 131}_0) c in CNF: c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ -p_910 ∨ -b^{7, 131}_2 c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ -p_910 ∨ b^{7, 131}_1 c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ -p_910 ∨ -b^{7, 131}_0 c in DIMACS: 10097 10098 -10099 -910 -10100 0 10097 10098 -10099 -910 10101 0 10097 10098 -10099 -910 -10102 0 c 2+1 --> break c (-b^{7, 130}_2 ∧ b^{7, 130}_1 ∧ -b^{7, 130}_0 ∧ p_910) -> break c in CNF: c b^{7, 130}_2 ∨ -b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ -p_910 ∨ break c in DIMACS: 10097 -10098 10099 -910 1162 0 c 2-1 --> 1 c (-b^{7, 130}_2 ∧ b^{7, 130}_1 ∧ -b^{7, 130}_0 ∧ -p_910) -> (-b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ b^{7, 131}_0) c in CNF: c b^{7, 130}_2 ∨ -b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ p_910 ∨ -b^{7, 131}_2 c b^{7, 130}_2 ∨ -b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ p_910 ∨ -b^{7, 131}_1 c b^{7, 130}_2 ∨ -b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ p_910 ∨ b^{7, 131}_0 c in DIMACS: 10097 -10098 10099 910 -10100 0 10097 -10098 10099 910 -10101 0 10097 -10098 10099 910 10102 0 c 1-1 --> 0 c (-b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ b^{7, 130}_0 ∧ -p_910) -> (-b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ -b^{7, 131}_0) c in CNF: c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ p_910 ∨ -b^{7, 131}_2 c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ p_910 ∨ -b^{7, 131}_1 c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ p_910 ∨ -b^{7, 131}_0 c in DIMACS: 10097 10098 -10099 910 -10100 0 10097 10098 -10099 910 -10101 0 10097 10098 -10099 910 -10102 0 c 0-1 --> -1 c (-b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ -b^{7, 130}_0 ∧ -p_910) -> ( b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ b^{7, 131}_0) c in CNF: c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ p_910 ∨ b^{7, 131}_2 c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ p_910 ∨ -b^{7, 131}_1 c b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ p_910 ∨ b^{7, 131}_0 c in DIMACS: 10097 10098 10099 910 10100 0 10097 10098 10099 910 -10101 0 10097 10098 10099 910 10102 0 c -1-1 --> -2 c ( b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ b^{7, 130}_0 ∧ -p_910) -> ( b^{7, 131}_2 ∧ b^{7, 131}_1 ∧ -b^{7, 131}_0) c in CNF: c -b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ p_910 ∨ b^{7, 131}_2 c -b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ p_910 ∨ b^{7, 131}_1 c -b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ p_910 ∨ -b^{7, 131}_0 c in DIMACS: -10097 10098 -10099 910 10100 0 -10097 10098 -10099 910 10101 0 -10097 10098 -10099 910 -10102 0 c -2-1 --> break c ( b^{7, 130}_2 ∧ b^{7, 130}_1 ∧ -b^{7, 130}_0 ∧ -p_910) -> break c in CNF: c -b^{7, 130}_2 ∨ -b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ p_910 ∨ break c in DIMACS: -10097 -10098 10099 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 130}_2 ∧ -b^{7, 130}_1 ∧ -b^{7, 130}_0 ∧ true) c in CNF: c -b^{7, 130}_2 ∨ b^{7, 130}_1 ∨ b^{7, 130}_0 ∨ false c in DIMACS: -10097 10098 10099 0 c 3 does not represent an automaton state. c -(-b^{7, 130}_2 ∧ b^{7, 130}_1 ∧ b^{7, 130}_0 ∧ true) c in CNF: c b^{7, 130}_2 ∨ -b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ false c in DIMACS: 10097 -10098 -10099 0 c -3 does not represent an automaton state. c -( b^{7, 130}_2 ∧ b^{7, 130}_1 ∧ b^{7, 130}_0 ∧ true) c in CNF: c -b^{7, 130}_2 ∨ -b^{7, 130}_1 ∨ -b^{7, 130}_0 ∨ false c in DIMACS: -10097 -10098 -10099 0 c i = 131 c -2+1 --> -1 c ( b^{7, 131}_2 ∧ b^{7, 131}_1 ∧ -b^{7, 131}_0 ∧ p_917) -> ( b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ b^{7, 132}_0) c in CNF: c -b^{7, 131}_2 ∨ -b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ -p_917 ∨ b^{7, 132}_2 c -b^{7, 131}_2 ∨ -b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ -p_917 ∨ -b^{7, 132}_1 c -b^{7, 131}_2 ∨ -b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ -p_917 ∨ b^{7, 132}_0 c in DIMACS: -10100 -10101 10102 -917 10103 0 -10100 -10101 10102 -917 -10104 0 -10100 -10101 10102 -917 10105 0 c -1+1 --> 0 c ( b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ b^{7, 131}_0 ∧ p_917) -> (-b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ -b^{7, 132}_0) c in CNF: c -b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ -p_917 ∨ -b^{7, 132}_2 c -b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ -p_917 ∨ -b^{7, 132}_1 c -b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ -p_917 ∨ -b^{7, 132}_0 c in DIMACS: -10100 10101 -10102 -917 -10103 0 -10100 10101 -10102 -917 -10104 0 -10100 10101 -10102 -917 -10105 0 c 0+1 --> 1 c (-b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ -b^{7, 131}_0 ∧ p_917) -> (-b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ b^{7, 132}_0) c in CNF: c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ -p_917 ∨ -b^{7, 132}_2 c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ -p_917 ∨ -b^{7, 132}_1 c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ -p_917 ∨ b^{7, 132}_0 c in DIMACS: 10100 10101 10102 -917 -10103 0 10100 10101 10102 -917 -10104 0 10100 10101 10102 -917 10105 0 c 1+1 --> 2 c (-b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ b^{7, 131}_0 ∧ p_917) -> (-b^{7, 132}_2 ∧ b^{7, 132}_1 ∧ -b^{7, 132}_0) c in CNF: c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ -p_917 ∨ -b^{7, 132}_2 c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ -p_917 ∨ b^{7, 132}_1 c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ -p_917 ∨ -b^{7, 132}_0 c in DIMACS: 10100 10101 -10102 -917 -10103 0 10100 10101 -10102 -917 10104 0 10100 10101 -10102 -917 -10105 0 c 2+1 --> break c (-b^{7, 131}_2 ∧ b^{7, 131}_1 ∧ -b^{7, 131}_0 ∧ p_917) -> break c in CNF: c b^{7, 131}_2 ∨ -b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ -p_917 ∨ break c in DIMACS: 10100 -10101 10102 -917 1162 0 c 2-1 --> 1 c (-b^{7, 131}_2 ∧ b^{7, 131}_1 ∧ -b^{7, 131}_0 ∧ -p_917) -> (-b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ b^{7, 132}_0) c in CNF: c b^{7, 131}_2 ∨ -b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ p_917 ∨ -b^{7, 132}_2 c b^{7, 131}_2 ∨ -b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ p_917 ∨ -b^{7, 132}_1 c b^{7, 131}_2 ∨ -b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ p_917 ∨ b^{7, 132}_0 c in DIMACS: 10100 -10101 10102 917 -10103 0 10100 -10101 10102 917 -10104 0 10100 -10101 10102 917 10105 0 c 1-1 --> 0 c (-b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ b^{7, 131}_0 ∧ -p_917) -> (-b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ -b^{7, 132}_0) c in CNF: c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ p_917 ∨ -b^{7, 132}_2 c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ p_917 ∨ -b^{7, 132}_1 c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ p_917 ∨ -b^{7, 132}_0 c in DIMACS: 10100 10101 -10102 917 -10103 0 10100 10101 -10102 917 -10104 0 10100 10101 -10102 917 -10105 0 c 0-1 --> -1 c (-b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ -b^{7, 131}_0 ∧ -p_917) -> ( b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ b^{7, 132}_0) c in CNF: c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ p_917 ∨ b^{7, 132}_2 c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ p_917 ∨ -b^{7, 132}_1 c b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ p_917 ∨ b^{7, 132}_0 c in DIMACS: 10100 10101 10102 917 10103 0 10100 10101 10102 917 -10104 0 10100 10101 10102 917 10105 0 c -1-1 --> -2 c ( b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ b^{7, 131}_0 ∧ -p_917) -> ( b^{7, 132}_2 ∧ b^{7, 132}_1 ∧ -b^{7, 132}_0) c in CNF: c -b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ p_917 ∨ b^{7, 132}_2 c -b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ p_917 ∨ b^{7, 132}_1 c -b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ p_917 ∨ -b^{7, 132}_0 c in DIMACS: -10100 10101 -10102 917 10103 0 -10100 10101 -10102 917 10104 0 -10100 10101 -10102 917 -10105 0 c -2-1 --> break c ( b^{7, 131}_2 ∧ b^{7, 131}_1 ∧ -b^{7, 131}_0 ∧ -p_917) -> break c in CNF: c -b^{7, 131}_2 ∨ -b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ p_917 ∨ break c in DIMACS: -10100 -10101 10102 917 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 131}_2 ∧ -b^{7, 131}_1 ∧ -b^{7, 131}_0 ∧ true) c in CNF: c -b^{7, 131}_2 ∨ b^{7, 131}_1 ∨ b^{7, 131}_0 ∨ false c in DIMACS: -10100 10101 10102 0 c 3 does not represent an automaton state. c -(-b^{7, 131}_2 ∧ b^{7, 131}_1 ∧ b^{7, 131}_0 ∧ true) c in CNF: c b^{7, 131}_2 ∨ -b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ false c in DIMACS: 10100 -10101 -10102 0 c -3 does not represent an automaton state. c -( b^{7, 131}_2 ∧ b^{7, 131}_1 ∧ b^{7, 131}_0 ∧ true) c in CNF: c -b^{7, 131}_2 ∨ -b^{7, 131}_1 ∨ -b^{7, 131}_0 ∨ false c in DIMACS: -10100 -10101 -10102 0 c i = 132 c -2+1 --> -1 c ( b^{7, 132}_2 ∧ b^{7, 132}_1 ∧ -b^{7, 132}_0 ∧ p_924) -> ( b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ b^{7, 133}_0) c in CNF: c -b^{7, 132}_2 ∨ -b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ -p_924 ∨ b^{7, 133}_2 c -b^{7, 132}_2 ∨ -b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ -p_924 ∨ -b^{7, 133}_1 c -b^{7, 132}_2 ∨ -b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ -p_924 ∨ b^{7, 133}_0 c in DIMACS: -10103 -10104 10105 -924 10106 0 -10103 -10104 10105 -924 -10107 0 -10103 -10104 10105 -924 10108 0 c -1+1 --> 0 c ( b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ b^{7, 132}_0 ∧ p_924) -> (-b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ -b^{7, 133}_0) c in CNF: c -b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ -p_924 ∨ -b^{7, 133}_2 c -b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ -p_924 ∨ -b^{7, 133}_1 c -b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ -p_924 ∨ -b^{7, 133}_0 c in DIMACS: -10103 10104 -10105 -924 -10106 0 -10103 10104 -10105 -924 -10107 0 -10103 10104 -10105 -924 -10108 0 c 0+1 --> 1 c (-b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ -b^{7, 132}_0 ∧ p_924) -> (-b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ b^{7, 133}_0) c in CNF: c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ -p_924 ∨ -b^{7, 133}_2 c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ -p_924 ∨ -b^{7, 133}_1 c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ -p_924 ∨ b^{7, 133}_0 c in DIMACS: 10103 10104 10105 -924 -10106 0 10103 10104 10105 -924 -10107 0 10103 10104 10105 -924 10108 0 c 1+1 --> 2 c (-b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ b^{7, 132}_0 ∧ p_924) -> (-b^{7, 133}_2 ∧ b^{7, 133}_1 ∧ -b^{7, 133}_0) c in CNF: c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ -p_924 ∨ -b^{7, 133}_2 c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ -p_924 ∨ b^{7, 133}_1 c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ -p_924 ∨ -b^{7, 133}_0 c in DIMACS: 10103 10104 -10105 -924 -10106 0 10103 10104 -10105 -924 10107 0 10103 10104 -10105 -924 -10108 0 c 2+1 --> break c (-b^{7, 132}_2 ∧ b^{7, 132}_1 ∧ -b^{7, 132}_0 ∧ p_924) -> break c in CNF: c b^{7, 132}_2 ∨ -b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ -p_924 ∨ break c in DIMACS: 10103 -10104 10105 -924 1162 0 c 2-1 --> 1 c (-b^{7, 132}_2 ∧ b^{7, 132}_1 ∧ -b^{7, 132}_0 ∧ -p_924) -> (-b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ b^{7, 133}_0) c in CNF: c b^{7, 132}_2 ∨ -b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ p_924 ∨ -b^{7, 133}_2 c b^{7, 132}_2 ∨ -b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ p_924 ∨ -b^{7, 133}_1 c b^{7, 132}_2 ∨ -b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ p_924 ∨ b^{7, 133}_0 c in DIMACS: 10103 -10104 10105 924 -10106 0 10103 -10104 10105 924 -10107 0 10103 -10104 10105 924 10108 0 c 1-1 --> 0 c (-b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ b^{7, 132}_0 ∧ -p_924) -> (-b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ -b^{7, 133}_0) c in CNF: c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ p_924 ∨ -b^{7, 133}_2 c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ p_924 ∨ -b^{7, 133}_1 c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ p_924 ∨ -b^{7, 133}_0 c in DIMACS: 10103 10104 -10105 924 -10106 0 10103 10104 -10105 924 -10107 0 10103 10104 -10105 924 -10108 0 c 0-1 --> -1 c (-b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ -b^{7, 132}_0 ∧ -p_924) -> ( b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ b^{7, 133}_0) c in CNF: c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ p_924 ∨ b^{7, 133}_2 c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ p_924 ∨ -b^{7, 133}_1 c b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ p_924 ∨ b^{7, 133}_0 c in DIMACS: 10103 10104 10105 924 10106 0 10103 10104 10105 924 -10107 0 10103 10104 10105 924 10108 0 c -1-1 --> -2 c ( b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ b^{7, 132}_0 ∧ -p_924) -> ( b^{7, 133}_2 ∧ b^{7, 133}_1 ∧ -b^{7, 133}_0) c in CNF: c -b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ p_924 ∨ b^{7, 133}_2 c -b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ p_924 ∨ b^{7, 133}_1 c -b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ p_924 ∨ -b^{7, 133}_0 c in DIMACS: -10103 10104 -10105 924 10106 0 -10103 10104 -10105 924 10107 0 -10103 10104 -10105 924 -10108 0 c -2-1 --> break c ( b^{7, 132}_2 ∧ b^{7, 132}_1 ∧ -b^{7, 132}_0 ∧ -p_924) -> break c in CNF: c -b^{7, 132}_2 ∨ -b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ p_924 ∨ break c in DIMACS: -10103 -10104 10105 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 132}_2 ∧ -b^{7, 132}_1 ∧ -b^{7, 132}_0 ∧ true) c in CNF: c -b^{7, 132}_2 ∨ b^{7, 132}_1 ∨ b^{7, 132}_0 ∨ false c in DIMACS: -10103 10104 10105 0 c 3 does not represent an automaton state. c -(-b^{7, 132}_2 ∧ b^{7, 132}_1 ∧ b^{7, 132}_0 ∧ true) c in CNF: c b^{7, 132}_2 ∨ -b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ false c in DIMACS: 10103 -10104 -10105 0 c -3 does not represent an automaton state. c -( b^{7, 132}_2 ∧ b^{7, 132}_1 ∧ b^{7, 132}_0 ∧ true) c in CNF: c -b^{7, 132}_2 ∨ -b^{7, 132}_1 ∨ -b^{7, 132}_0 ∨ false c in DIMACS: -10103 -10104 -10105 0 c i = 133 c -2+1 --> -1 c ( b^{7, 133}_2 ∧ b^{7, 133}_1 ∧ -b^{7, 133}_0 ∧ p_931) -> ( b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ b^{7, 134}_0) c in CNF: c -b^{7, 133}_2 ∨ -b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ -p_931 ∨ b^{7, 134}_2 c -b^{7, 133}_2 ∨ -b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ -p_931 ∨ -b^{7, 134}_1 c -b^{7, 133}_2 ∨ -b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ -p_931 ∨ b^{7, 134}_0 c in DIMACS: -10106 -10107 10108 -931 10109 0 -10106 -10107 10108 -931 -10110 0 -10106 -10107 10108 -931 10111 0 c -1+1 --> 0 c ( b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ b^{7, 133}_0 ∧ p_931) -> (-b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ -b^{7, 134}_0) c in CNF: c -b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ -p_931 ∨ -b^{7, 134}_2 c -b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ -p_931 ∨ -b^{7, 134}_1 c -b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ -p_931 ∨ -b^{7, 134}_0 c in DIMACS: -10106 10107 -10108 -931 -10109 0 -10106 10107 -10108 -931 -10110 0 -10106 10107 -10108 -931 -10111 0 c 0+1 --> 1 c (-b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ -b^{7, 133}_0 ∧ p_931) -> (-b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ b^{7, 134}_0) c in CNF: c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ -p_931 ∨ -b^{7, 134}_2 c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ -p_931 ∨ -b^{7, 134}_1 c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ -p_931 ∨ b^{7, 134}_0 c in DIMACS: 10106 10107 10108 -931 -10109 0 10106 10107 10108 -931 -10110 0 10106 10107 10108 -931 10111 0 c 1+1 --> 2 c (-b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ b^{7, 133}_0 ∧ p_931) -> (-b^{7, 134}_2 ∧ b^{7, 134}_1 ∧ -b^{7, 134}_0) c in CNF: c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ -p_931 ∨ -b^{7, 134}_2 c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ -p_931 ∨ b^{7, 134}_1 c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ -p_931 ∨ -b^{7, 134}_0 c in DIMACS: 10106 10107 -10108 -931 -10109 0 10106 10107 -10108 -931 10110 0 10106 10107 -10108 -931 -10111 0 c 2+1 --> break c (-b^{7, 133}_2 ∧ b^{7, 133}_1 ∧ -b^{7, 133}_0 ∧ p_931) -> break c in CNF: c b^{7, 133}_2 ∨ -b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ -p_931 ∨ break c in DIMACS: 10106 -10107 10108 -931 1162 0 c 2-1 --> 1 c (-b^{7, 133}_2 ∧ b^{7, 133}_1 ∧ -b^{7, 133}_0 ∧ -p_931) -> (-b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ b^{7, 134}_0) c in CNF: c b^{7, 133}_2 ∨ -b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ p_931 ∨ -b^{7, 134}_2 c b^{7, 133}_2 ∨ -b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ p_931 ∨ -b^{7, 134}_1 c b^{7, 133}_2 ∨ -b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ p_931 ∨ b^{7, 134}_0 c in DIMACS: 10106 -10107 10108 931 -10109 0 10106 -10107 10108 931 -10110 0 10106 -10107 10108 931 10111 0 c 1-1 --> 0 c (-b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ b^{7, 133}_0 ∧ -p_931) -> (-b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ -b^{7, 134}_0) c in CNF: c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ p_931 ∨ -b^{7, 134}_2 c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ p_931 ∨ -b^{7, 134}_1 c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ p_931 ∨ -b^{7, 134}_0 c in DIMACS: 10106 10107 -10108 931 -10109 0 10106 10107 -10108 931 -10110 0 10106 10107 -10108 931 -10111 0 c 0-1 --> -1 c (-b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ -b^{7, 133}_0 ∧ -p_931) -> ( b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ b^{7, 134}_0) c in CNF: c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ p_931 ∨ b^{7, 134}_2 c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ p_931 ∨ -b^{7, 134}_1 c b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ p_931 ∨ b^{7, 134}_0 c in DIMACS: 10106 10107 10108 931 10109 0 10106 10107 10108 931 -10110 0 10106 10107 10108 931 10111 0 c -1-1 --> -2 c ( b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ b^{7, 133}_0 ∧ -p_931) -> ( b^{7, 134}_2 ∧ b^{7, 134}_1 ∧ -b^{7, 134}_0) c in CNF: c -b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ p_931 ∨ b^{7, 134}_2 c -b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ p_931 ∨ b^{7, 134}_1 c -b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ p_931 ∨ -b^{7, 134}_0 c in DIMACS: -10106 10107 -10108 931 10109 0 -10106 10107 -10108 931 10110 0 -10106 10107 -10108 931 -10111 0 c -2-1 --> break c ( b^{7, 133}_2 ∧ b^{7, 133}_1 ∧ -b^{7, 133}_0 ∧ -p_931) -> break c in CNF: c -b^{7, 133}_2 ∨ -b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ p_931 ∨ break c in DIMACS: -10106 -10107 10108 931 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 133}_2 ∧ -b^{7, 133}_1 ∧ -b^{7, 133}_0 ∧ true) c in CNF: c -b^{7, 133}_2 ∨ b^{7, 133}_1 ∨ b^{7, 133}_0 ∨ false c in DIMACS: -10106 10107 10108 0 c 3 does not represent an automaton state. c -(-b^{7, 133}_2 ∧ b^{7, 133}_1 ∧ b^{7, 133}_0 ∧ true) c in CNF: c b^{7, 133}_2 ∨ -b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ false c in DIMACS: 10106 -10107 -10108 0 c -3 does not represent an automaton state. c -( b^{7, 133}_2 ∧ b^{7, 133}_1 ∧ b^{7, 133}_0 ∧ true) c in CNF: c -b^{7, 133}_2 ∨ -b^{7, 133}_1 ∨ -b^{7, 133}_0 ∨ false c in DIMACS: -10106 -10107 -10108 0 c i = 134 c -2+1 --> -1 c ( b^{7, 134}_2 ∧ b^{7, 134}_1 ∧ -b^{7, 134}_0 ∧ p_938) -> ( b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ b^{7, 135}_0) c in CNF: c -b^{7, 134}_2 ∨ -b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ -p_938 ∨ b^{7, 135}_2 c -b^{7, 134}_2 ∨ -b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ -p_938 ∨ -b^{7, 135}_1 c -b^{7, 134}_2 ∨ -b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ -p_938 ∨ b^{7, 135}_0 c in DIMACS: -10109 -10110 10111 -938 10112 0 -10109 -10110 10111 -938 -10113 0 -10109 -10110 10111 -938 10114 0 c -1+1 --> 0 c ( b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ b^{7, 134}_0 ∧ p_938) -> (-b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ -b^{7, 135}_0) c in CNF: c -b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ -p_938 ∨ -b^{7, 135}_2 c -b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ -p_938 ∨ -b^{7, 135}_1 c -b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ -p_938 ∨ -b^{7, 135}_0 c in DIMACS: -10109 10110 -10111 -938 -10112 0 -10109 10110 -10111 -938 -10113 0 -10109 10110 -10111 -938 -10114 0 c 0+1 --> 1 c (-b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ -b^{7, 134}_0 ∧ p_938) -> (-b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ b^{7, 135}_0) c in CNF: c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ -p_938 ∨ -b^{7, 135}_2 c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ -p_938 ∨ -b^{7, 135}_1 c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ -p_938 ∨ b^{7, 135}_0 c in DIMACS: 10109 10110 10111 -938 -10112 0 10109 10110 10111 -938 -10113 0 10109 10110 10111 -938 10114 0 c 1+1 --> 2 c (-b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ b^{7, 134}_0 ∧ p_938) -> (-b^{7, 135}_2 ∧ b^{7, 135}_1 ∧ -b^{7, 135}_0) c in CNF: c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ -p_938 ∨ -b^{7, 135}_2 c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ -p_938 ∨ b^{7, 135}_1 c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ -p_938 ∨ -b^{7, 135}_0 c in DIMACS: 10109 10110 -10111 -938 -10112 0 10109 10110 -10111 -938 10113 0 10109 10110 -10111 -938 -10114 0 c 2+1 --> break c (-b^{7, 134}_2 ∧ b^{7, 134}_1 ∧ -b^{7, 134}_0 ∧ p_938) -> break c in CNF: c b^{7, 134}_2 ∨ -b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ -p_938 ∨ break c in DIMACS: 10109 -10110 10111 -938 1162 0 c 2-1 --> 1 c (-b^{7, 134}_2 ∧ b^{7, 134}_1 ∧ -b^{7, 134}_0 ∧ -p_938) -> (-b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ b^{7, 135}_0) c in CNF: c b^{7, 134}_2 ∨ -b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ p_938 ∨ -b^{7, 135}_2 c b^{7, 134}_2 ∨ -b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ p_938 ∨ -b^{7, 135}_1 c b^{7, 134}_2 ∨ -b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ p_938 ∨ b^{7, 135}_0 c in DIMACS: 10109 -10110 10111 938 -10112 0 10109 -10110 10111 938 -10113 0 10109 -10110 10111 938 10114 0 c 1-1 --> 0 c (-b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ b^{7, 134}_0 ∧ -p_938) -> (-b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ -b^{7, 135}_0) c in CNF: c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ p_938 ∨ -b^{7, 135}_2 c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ p_938 ∨ -b^{7, 135}_1 c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ p_938 ∨ -b^{7, 135}_0 c in DIMACS: 10109 10110 -10111 938 -10112 0 10109 10110 -10111 938 -10113 0 10109 10110 -10111 938 -10114 0 c 0-1 --> -1 c (-b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ -b^{7, 134}_0 ∧ -p_938) -> ( b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ b^{7, 135}_0) c in CNF: c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ p_938 ∨ b^{7, 135}_2 c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ p_938 ∨ -b^{7, 135}_1 c b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ p_938 ∨ b^{7, 135}_0 c in DIMACS: 10109 10110 10111 938 10112 0 10109 10110 10111 938 -10113 0 10109 10110 10111 938 10114 0 c -1-1 --> -2 c ( b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ b^{7, 134}_0 ∧ -p_938) -> ( b^{7, 135}_2 ∧ b^{7, 135}_1 ∧ -b^{7, 135}_0) c in CNF: c -b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ p_938 ∨ b^{7, 135}_2 c -b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ p_938 ∨ b^{7, 135}_1 c -b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ p_938 ∨ -b^{7, 135}_0 c in DIMACS: -10109 10110 -10111 938 10112 0 -10109 10110 -10111 938 10113 0 -10109 10110 -10111 938 -10114 0 c -2-1 --> break c ( b^{7, 134}_2 ∧ b^{7, 134}_1 ∧ -b^{7, 134}_0 ∧ -p_938) -> break c in CNF: c -b^{7, 134}_2 ∨ -b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ p_938 ∨ break c in DIMACS: -10109 -10110 10111 938 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 134}_2 ∧ -b^{7, 134}_1 ∧ -b^{7, 134}_0 ∧ true) c in CNF: c -b^{7, 134}_2 ∨ b^{7, 134}_1 ∨ b^{7, 134}_0 ∨ false c in DIMACS: -10109 10110 10111 0 c 3 does not represent an automaton state. c -(-b^{7, 134}_2 ∧ b^{7, 134}_1 ∧ b^{7, 134}_0 ∧ true) c in CNF: c b^{7, 134}_2 ∨ -b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ false c in DIMACS: 10109 -10110 -10111 0 c -3 does not represent an automaton state. c -( b^{7, 134}_2 ∧ b^{7, 134}_1 ∧ b^{7, 134}_0 ∧ true) c in CNF: c -b^{7, 134}_2 ∨ -b^{7, 134}_1 ∨ -b^{7, 134}_0 ∨ false c in DIMACS: -10109 -10110 -10111 0 c i = 135 c -2+1 --> -1 c ( b^{7, 135}_2 ∧ b^{7, 135}_1 ∧ -b^{7, 135}_0 ∧ p_945) -> ( b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ b^{7, 136}_0) c in CNF: c -b^{7, 135}_2 ∨ -b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ -p_945 ∨ b^{7, 136}_2 c -b^{7, 135}_2 ∨ -b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ -p_945 ∨ -b^{7, 136}_1 c -b^{7, 135}_2 ∨ -b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ -p_945 ∨ b^{7, 136}_0 c in DIMACS: -10112 -10113 10114 -945 10115 0 -10112 -10113 10114 -945 -10116 0 -10112 -10113 10114 -945 10117 0 c -1+1 --> 0 c ( b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ b^{7, 135}_0 ∧ p_945) -> (-b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ -b^{7, 136}_0) c in CNF: c -b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ -p_945 ∨ -b^{7, 136}_2 c -b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ -p_945 ∨ -b^{7, 136}_1 c -b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ -p_945 ∨ -b^{7, 136}_0 c in DIMACS: -10112 10113 -10114 -945 -10115 0 -10112 10113 -10114 -945 -10116 0 -10112 10113 -10114 -945 -10117 0 c 0+1 --> 1 c (-b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ -b^{7, 135}_0 ∧ p_945) -> (-b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ b^{7, 136}_0) c in CNF: c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ -p_945 ∨ -b^{7, 136}_2 c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ -p_945 ∨ -b^{7, 136}_1 c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ -p_945 ∨ b^{7, 136}_0 c in DIMACS: 10112 10113 10114 -945 -10115 0 10112 10113 10114 -945 -10116 0 10112 10113 10114 -945 10117 0 c 1+1 --> 2 c (-b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ b^{7, 135}_0 ∧ p_945) -> (-b^{7, 136}_2 ∧ b^{7, 136}_1 ∧ -b^{7, 136}_0) c in CNF: c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ -p_945 ∨ -b^{7, 136}_2 c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ -p_945 ∨ b^{7, 136}_1 c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ -p_945 ∨ -b^{7, 136}_0 c in DIMACS: 10112 10113 -10114 -945 -10115 0 10112 10113 -10114 -945 10116 0 10112 10113 -10114 -945 -10117 0 c 2+1 --> break c (-b^{7, 135}_2 ∧ b^{7, 135}_1 ∧ -b^{7, 135}_0 ∧ p_945) -> break c in CNF: c b^{7, 135}_2 ∨ -b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ -p_945 ∨ break c in DIMACS: 10112 -10113 10114 -945 1162 0 c 2-1 --> 1 c (-b^{7, 135}_2 ∧ b^{7, 135}_1 ∧ -b^{7, 135}_0 ∧ -p_945) -> (-b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ b^{7, 136}_0) c in CNF: c b^{7, 135}_2 ∨ -b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ p_945 ∨ -b^{7, 136}_2 c b^{7, 135}_2 ∨ -b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ p_945 ∨ -b^{7, 136}_1 c b^{7, 135}_2 ∨ -b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ p_945 ∨ b^{7, 136}_0 c in DIMACS: 10112 -10113 10114 945 -10115 0 10112 -10113 10114 945 -10116 0 10112 -10113 10114 945 10117 0 c 1-1 --> 0 c (-b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ b^{7, 135}_0 ∧ -p_945) -> (-b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ -b^{7, 136}_0) c in CNF: c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ p_945 ∨ -b^{7, 136}_2 c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ p_945 ∨ -b^{7, 136}_1 c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ p_945 ∨ -b^{7, 136}_0 c in DIMACS: 10112 10113 -10114 945 -10115 0 10112 10113 -10114 945 -10116 0 10112 10113 -10114 945 -10117 0 c 0-1 --> -1 c (-b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ -b^{7, 135}_0 ∧ -p_945) -> ( b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ b^{7, 136}_0) c in CNF: c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ p_945 ∨ b^{7, 136}_2 c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ p_945 ∨ -b^{7, 136}_1 c b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ p_945 ∨ b^{7, 136}_0 c in DIMACS: 10112 10113 10114 945 10115 0 10112 10113 10114 945 -10116 0 10112 10113 10114 945 10117 0 c -1-1 --> -2 c ( b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ b^{7, 135}_0 ∧ -p_945) -> ( b^{7, 136}_2 ∧ b^{7, 136}_1 ∧ -b^{7, 136}_0) c in CNF: c -b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ p_945 ∨ b^{7, 136}_2 c -b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ p_945 ∨ b^{7, 136}_1 c -b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ p_945 ∨ -b^{7, 136}_0 c in DIMACS: -10112 10113 -10114 945 10115 0 -10112 10113 -10114 945 10116 0 -10112 10113 -10114 945 -10117 0 c -2-1 --> break c ( b^{7, 135}_2 ∧ b^{7, 135}_1 ∧ -b^{7, 135}_0 ∧ -p_945) -> break c in CNF: c -b^{7, 135}_2 ∨ -b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ p_945 ∨ break c in DIMACS: -10112 -10113 10114 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 135}_2 ∧ -b^{7, 135}_1 ∧ -b^{7, 135}_0 ∧ true) c in CNF: c -b^{7, 135}_2 ∨ b^{7, 135}_1 ∨ b^{7, 135}_0 ∨ false c in DIMACS: -10112 10113 10114 0 c 3 does not represent an automaton state. c -(-b^{7, 135}_2 ∧ b^{7, 135}_1 ∧ b^{7, 135}_0 ∧ true) c in CNF: c b^{7, 135}_2 ∨ -b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ false c in DIMACS: 10112 -10113 -10114 0 c -3 does not represent an automaton state. c -( b^{7, 135}_2 ∧ b^{7, 135}_1 ∧ b^{7, 135}_0 ∧ true) c in CNF: c -b^{7, 135}_2 ∨ -b^{7, 135}_1 ∨ -b^{7, 135}_0 ∨ false c in DIMACS: -10112 -10113 -10114 0 c i = 136 c -2+1 --> -1 c ( b^{7, 136}_2 ∧ b^{7, 136}_1 ∧ -b^{7, 136}_0 ∧ p_952) -> ( b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ b^{7, 137}_0) c in CNF: c -b^{7, 136}_2 ∨ -b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ -p_952 ∨ b^{7, 137}_2 c -b^{7, 136}_2 ∨ -b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ -p_952 ∨ -b^{7, 137}_1 c -b^{7, 136}_2 ∨ -b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ -p_952 ∨ b^{7, 137}_0 c in DIMACS: -10115 -10116 10117 -952 10118 0 -10115 -10116 10117 -952 -10119 0 -10115 -10116 10117 -952 10120 0 c -1+1 --> 0 c ( b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ b^{7, 136}_0 ∧ p_952) -> (-b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ -b^{7, 137}_0) c in CNF: c -b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ -p_952 ∨ -b^{7, 137}_2 c -b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ -p_952 ∨ -b^{7, 137}_1 c -b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ -p_952 ∨ -b^{7, 137}_0 c in DIMACS: -10115 10116 -10117 -952 -10118 0 -10115 10116 -10117 -952 -10119 0 -10115 10116 -10117 -952 -10120 0 c 0+1 --> 1 c (-b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ -b^{7, 136}_0 ∧ p_952) -> (-b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ b^{7, 137}_0) c in CNF: c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ -p_952 ∨ -b^{7, 137}_2 c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ -p_952 ∨ -b^{7, 137}_1 c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ -p_952 ∨ b^{7, 137}_0 c in DIMACS: 10115 10116 10117 -952 -10118 0 10115 10116 10117 -952 -10119 0 10115 10116 10117 -952 10120 0 c 1+1 --> 2 c (-b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ b^{7, 136}_0 ∧ p_952) -> (-b^{7, 137}_2 ∧ b^{7, 137}_1 ∧ -b^{7, 137}_0) c in CNF: c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ -p_952 ∨ -b^{7, 137}_2 c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ -p_952 ∨ b^{7, 137}_1 c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ -p_952 ∨ -b^{7, 137}_0 c in DIMACS: 10115 10116 -10117 -952 -10118 0 10115 10116 -10117 -952 10119 0 10115 10116 -10117 -952 -10120 0 c 2+1 --> break c (-b^{7, 136}_2 ∧ b^{7, 136}_1 ∧ -b^{7, 136}_0 ∧ p_952) -> break c in CNF: c b^{7, 136}_2 ∨ -b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ -p_952 ∨ break c in DIMACS: 10115 -10116 10117 -952 1162 0 c 2-1 --> 1 c (-b^{7, 136}_2 ∧ b^{7, 136}_1 ∧ -b^{7, 136}_0 ∧ -p_952) -> (-b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ b^{7, 137}_0) c in CNF: c b^{7, 136}_2 ∨ -b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ p_952 ∨ -b^{7, 137}_2 c b^{7, 136}_2 ∨ -b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ p_952 ∨ -b^{7, 137}_1 c b^{7, 136}_2 ∨ -b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ p_952 ∨ b^{7, 137}_0 c in DIMACS: 10115 -10116 10117 952 -10118 0 10115 -10116 10117 952 -10119 0 10115 -10116 10117 952 10120 0 c 1-1 --> 0 c (-b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ b^{7, 136}_0 ∧ -p_952) -> (-b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ -b^{7, 137}_0) c in CNF: c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ p_952 ∨ -b^{7, 137}_2 c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ p_952 ∨ -b^{7, 137}_1 c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ p_952 ∨ -b^{7, 137}_0 c in DIMACS: 10115 10116 -10117 952 -10118 0 10115 10116 -10117 952 -10119 0 10115 10116 -10117 952 -10120 0 c 0-1 --> -1 c (-b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ -b^{7, 136}_0 ∧ -p_952) -> ( b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ b^{7, 137}_0) c in CNF: c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ p_952 ∨ b^{7, 137}_2 c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ p_952 ∨ -b^{7, 137}_1 c b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ p_952 ∨ b^{7, 137}_0 c in DIMACS: 10115 10116 10117 952 10118 0 10115 10116 10117 952 -10119 0 10115 10116 10117 952 10120 0 c -1-1 --> -2 c ( b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ b^{7, 136}_0 ∧ -p_952) -> ( b^{7, 137}_2 ∧ b^{7, 137}_1 ∧ -b^{7, 137}_0) c in CNF: c -b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ p_952 ∨ b^{7, 137}_2 c -b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ p_952 ∨ b^{7, 137}_1 c -b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ p_952 ∨ -b^{7, 137}_0 c in DIMACS: -10115 10116 -10117 952 10118 0 -10115 10116 -10117 952 10119 0 -10115 10116 -10117 952 -10120 0 c -2-1 --> break c ( b^{7, 136}_2 ∧ b^{7, 136}_1 ∧ -b^{7, 136}_0 ∧ -p_952) -> break c in CNF: c -b^{7, 136}_2 ∨ -b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ p_952 ∨ break c in DIMACS: -10115 -10116 10117 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 136}_2 ∧ -b^{7, 136}_1 ∧ -b^{7, 136}_0 ∧ true) c in CNF: c -b^{7, 136}_2 ∨ b^{7, 136}_1 ∨ b^{7, 136}_0 ∨ false c in DIMACS: -10115 10116 10117 0 c 3 does not represent an automaton state. c -(-b^{7, 136}_2 ∧ b^{7, 136}_1 ∧ b^{7, 136}_0 ∧ true) c in CNF: c b^{7, 136}_2 ∨ -b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ false c in DIMACS: 10115 -10116 -10117 0 c -3 does not represent an automaton state. c -( b^{7, 136}_2 ∧ b^{7, 136}_1 ∧ b^{7, 136}_0 ∧ true) c in CNF: c -b^{7, 136}_2 ∨ -b^{7, 136}_1 ∨ -b^{7, 136}_0 ∨ false c in DIMACS: -10115 -10116 -10117 0 c i = 137 c -2+1 --> -1 c ( b^{7, 137}_2 ∧ b^{7, 137}_1 ∧ -b^{7, 137}_0 ∧ p_959) -> ( b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ b^{7, 138}_0) c in CNF: c -b^{7, 137}_2 ∨ -b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ -p_959 ∨ b^{7, 138}_2 c -b^{7, 137}_2 ∨ -b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ -p_959 ∨ -b^{7, 138}_1 c -b^{7, 137}_2 ∨ -b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ -p_959 ∨ b^{7, 138}_0 c in DIMACS: -10118 -10119 10120 -959 10121 0 -10118 -10119 10120 -959 -10122 0 -10118 -10119 10120 -959 10123 0 c -1+1 --> 0 c ( b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ b^{7, 137}_0 ∧ p_959) -> (-b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ -b^{7, 138}_0) c in CNF: c -b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ -p_959 ∨ -b^{7, 138}_2 c -b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ -p_959 ∨ -b^{7, 138}_1 c -b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ -p_959 ∨ -b^{7, 138}_0 c in DIMACS: -10118 10119 -10120 -959 -10121 0 -10118 10119 -10120 -959 -10122 0 -10118 10119 -10120 -959 -10123 0 c 0+1 --> 1 c (-b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ -b^{7, 137}_0 ∧ p_959) -> (-b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ b^{7, 138}_0) c in CNF: c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ -p_959 ∨ -b^{7, 138}_2 c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ -p_959 ∨ -b^{7, 138}_1 c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ -p_959 ∨ b^{7, 138}_0 c in DIMACS: 10118 10119 10120 -959 -10121 0 10118 10119 10120 -959 -10122 0 10118 10119 10120 -959 10123 0 c 1+1 --> 2 c (-b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ b^{7, 137}_0 ∧ p_959) -> (-b^{7, 138}_2 ∧ b^{7, 138}_1 ∧ -b^{7, 138}_0) c in CNF: c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ -p_959 ∨ -b^{7, 138}_2 c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ -p_959 ∨ b^{7, 138}_1 c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ -p_959 ∨ -b^{7, 138}_0 c in DIMACS: 10118 10119 -10120 -959 -10121 0 10118 10119 -10120 -959 10122 0 10118 10119 -10120 -959 -10123 0 c 2+1 --> break c (-b^{7, 137}_2 ∧ b^{7, 137}_1 ∧ -b^{7, 137}_0 ∧ p_959) -> break c in CNF: c b^{7, 137}_2 ∨ -b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ -p_959 ∨ break c in DIMACS: 10118 -10119 10120 -959 1162 0 c 2-1 --> 1 c (-b^{7, 137}_2 ∧ b^{7, 137}_1 ∧ -b^{7, 137}_0 ∧ -p_959) -> (-b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ b^{7, 138}_0) c in CNF: c b^{7, 137}_2 ∨ -b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ p_959 ∨ -b^{7, 138}_2 c b^{7, 137}_2 ∨ -b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ p_959 ∨ -b^{7, 138}_1 c b^{7, 137}_2 ∨ -b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ p_959 ∨ b^{7, 138}_0 c in DIMACS: 10118 -10119 10120 959 -10121 0 10118 -10119 10120 959 -10122 0 10118 -10119 10120 959 10123 0 c 1-1 --> 0 c (-b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ b^{7, 137}_0 ∧ -p_959) -> (-b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ -b^{7, 138}_0) c in CNF: c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ p_959 ∨ -b^{7, 138}_2 c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ p_959 ∨ -b^{7, 138}_1 c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ p_959 ∨ -b^{7, 138}_0 c in DIMACS: 10118 10119 -10120 959 -10121 0 10118 10119 -10120 959 -10122 0 10118 10119 -10120 959 -10123 0 c 0-1 --> -1 c (-b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ -b^{7, 137}_0 ∧ -p_959) -> ( b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ b^{7, 138}_0) c in CNF: c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ p_959 ∨ b^{7, 138}_2 c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ p_959 ∨ -b^{7, 138}_1 c b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ p_959 ∨ b^{7, 138}_0 c in DIMACS: 10118 10119 10120 959 10121 0 10118 10119 10120 959 -10122 0 10118 10119 10120 959 10123 0 c -1-1 --> -2 c ( b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ b^{7, 137}_0 ∧ -p_959) -> ( b^{7, 138}_2 ∧ b^{7, 138}_1 ∧ -b^{7, 138}_0) c in CNF: c -b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ p_959 ∨ b^{7, 138}_2 c -b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ p_959 ∨ b^{7, 138}_1 c -b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ p_959 ∨ -b^{7, 138}_0 c in DIMACS: -10118 10119 -10120 959 10121 0 -10118 10119 -10120 959 10122 0 -10118 10119 -10120 959 -10123 0 c -2-1 --> break c ( b^{7, 137}_2 ∧ b^{7, 137}_1 ∧ -b^{7, 137}_0 ∧ -p_959) -> break c in CNF: c -b^{7, 137}_2 ∨ -b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ p_959 ∨ break c in DIMACS: -10118 -10119 10120 959 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 137}_2 ∧ -b^{7, 137}_1 ∧ -b^{7, 137}_0 ∧ true) c in CNF: c -b^{7, 137}_2 ∨ b^{7, 137}_1 ∨ b^{7, 137}_0 ∨ false c in DIMACS: -10118 10119 10120 0 c 3 does not represent an automaton state. c -(-b^{7, 137}_2 ∧ b^{7, 137}_1 ∧ b^{7, 137}_0 ∧ true) c in CNF: c b^{7, 137}_2 ∨ -b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ false c in DIMACS: 10118 -10119 -10120 0 c -3 does not represent an automaton state. c -( b^{7, 137}_2 ∧ b^{7, 137}_1 ∧ b^{7, 137}_0 ∧ true) c in CNF: c -b^{7, 137}_2 ∨ -b^{7, 137}_1 ∨ -b^{7, 137}_0 ∨ false c in DIMACS: -10118 -10119 -10120 0 c i = 138 c -2+1 --> -1 c ( b^{7, 138}_2 ∧ b^{7, 138}_1 ∧ -b^{7, 138}_0 ∧ p_966) -> ( b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ b^{7, 139}_0) c in CNF: c -b^{7, 138}_2 ∨ -b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ -p_966 ∨ b^{7, 139}_2 c -b^{7, 138}_2 ∨ -b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ -p_966 ∨ -b^{7, 139}_1 c -b^{7, 138}_2 ∨ -b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ -p_966 ∨ b^{7, 139}_0 c in DIMACS: -10121 -10122 10123 -966 10124 0 -10121 -10122 10123 -966 -10125 0 -10121 -10122 10123 -966 10126 0 c -1+1 --> 0 c ( b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ b^{7, 138}_0 ∧ p_966) -> (-b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ -b^{7, 139}_0) c in CNF: c -b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ -p_966 ∨ -b^{7, 139}_2 c -b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ -p_966 ∨ -b^{7, 139}_1 c -b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ -p_966 ∨ -b^{7, 139}_0 c in DIMACS: -10121 10122 -10123 -966 -10124 0 -10121 10122 -10123 -966 -10125 0 -10121 10122 -10123 -966 -10126 0 c 0+1 --> 1 c (-b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ -b^{7, 138}_0 ∧ p_966) -> (-b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ b^{7, 139}_0) c in CNF: c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ -p_966 ∨ -b^{7, 139}_2 c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ -p_966 ∨ -b^{7, 139}_1 c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ -p_966 ∨ b^{7, 139}_0 c in DIMACS: 10121 10122 10123 -966 -10124 0 10121 10122 10123 -966 -10125 0 10121 10122 10123 -966 10126 0 c 1+1 --> 2 c (-b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ b^{7, 138}_0 ∧ p_966) -> (-b^{7, 139}_2 ∧ b^{7, 139}_1 ∧ -b^{7, 139}_0) c in CNF: c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ -p_966 ∨ -b^{7, 139}_2 c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ -p_966 ∨ b^{7, 139}_1 c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ -p_966 ∨ -b^{7, 139}_0 c in DIMACS: 10121 10122 -10123 -966 -10124 0 10121 10122 -10123 -966 10125 0 10121 10122 -10123 -966 -10126 0 c 2+1 --> break c (-b^{7, 138}_2 ∧ b^{7, 138}_1 ∧ -b^{7, 138}_0 ∧ p_966) -> break c in CNF: c b^{7, 138}_2 ∨ -b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ -p_966 ∨ break c in DIMACS: 10121 -10122 10123 -966 1162 0 c 2-1 --> 1 c (-b^{7, 138}_2 ∧ b^{7, 138}_1 ∧ -b^{7, 138}_0 ∧ -p_966) -> (-b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ b^{7, 139}_0) c in CNF: c b^{7, 138}_2 ∨ -b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ p_966 ∨ -b^{7, 139}_2 c b^{7, 138}_2 ∨ -b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ p_966 ∨ -b^{7, 139}_1 c b^{7, 138}_2 ∨ -b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ p_966 ∨ b^{7, 139}_0 c in DIMACS: 10121 -10122 10123 966 -10124 0 10121 -10122 10123 966 -10125 0 10121 -10122 10123 966 10126 0 c 1-1 --> 0 c (-b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ b^{7, 138}_0 ∧ -p_966) -> (-b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ -b^{7, 139}_0) c in CNF: c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ p_966 ∨ -b^{7, 139}_2 c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ p_966 ∨ -b^{7, 139}_1 c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ p_966 ∨ -b^{7, 139}_0 c in DIMACS: 10121 10122 -10123 966 -10124 0 10121 10122 -10123 966 -10125 0 10121 10122 -10123 966 -10126 0 c 0-1 --> -1 c (-b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ -b^{7, 138}_0 ∧ -p_966) -> ( b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ b^{7, 139}_0) c in CNF: c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ p_966 ∨ b^{7, 139}_2 c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ p_966 ∨ -b^{7, 139}_1 c b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ p_966 ∨ b^{7, 139}_0 c in DIMACS: 10121 10122 10123 966 10124 0 10121 10122 10123 966 -10125 0 10121 10122 10123 966 10126 0 c -1-1 --> -2 c ( b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ b^{7, 138}_0 ∧ -p_966) -> ( b^{7, 139}_2 ∧ b^{7, 139}_1 ∧ -b^{7, 139}_0) c in CNF: c -b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ p_966 ∨ b^{7, 139}_2 c -b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ p_966 ∨ b^{7, 139}_1 c -b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ p_966 ∨ -b^{7, 139}_0 c in DIMACS: -10121 10122 -10123 966 10124 0 -10121 10122 -10123 966 10125 0 -10121 10122 -10123 966 -10126 0 c -2-1 --> break c ( b^{7, 138}_2 ∧ b^{7, 138}_1 ∧ -b^{7, 138}_0 ∧ -p_966) -> break c in CNF: c -b^{7, 138}_2 ∨ -b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ p_966 ∨ break c in DIMACS: -10121 -10122 10123 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 138}_2 ∧ -b^{7, 138}_1 ∧ -b^{7, 138}_0 ∧ true) c in CNF: c -b^{7, 138}_2 ∨ b^{7, 138}_1 ∨ b^{7, 138}_0 ∨ false c in DIMACS: -10121 10122 10123 0 c 3 does not represent an automaton state. c -(-b^{7, 138}_2 ∧ b^{7, 138}_1 ∧ b^{7, 138}_0 ∧ true) c in CNF: c b^{7, 138}_2 ∨ -b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ false c in DIMACS: 10121 -10122 -10123 0 c -3 does not represent an automaton state. c -( b^{7, 138}_2 ∧ b^{7, 138}_1 ∧ b^{7, 138}_0 ∧ true) c in CNF: c -b^{7, 138}_2 ∨ -b^{7, 138}_1 ∨ -b^{7, 138}_0 ∨ false c in DIMACS: -10121 -10122 -10123 0 c i = 139 c -2+1 --> -1 c ( b^{7, 139}_2 ∧ b^{7, 139}_1 ∧ -b^{7, 139}_0 ∧ p_973) -> ( b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ b^{7, 140}_0) c in CNF: c -b^{7, 139}_2 ∨ -b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ -p_973 ∨ b^{7, 140}_2 c -b^{7, 139}_2 ∨ -b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ -p_973 ∨ -b^{7, 140}_1 c -b^{7, 139}_2 ∨ -b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ -p_973 ∨ b^{7, 140}_0 c in DIMACS: -10124 -10125 10126 -973 10127 0 -10124 -10125 10126 -973 -10128 0 -10124 -10125 10126 -973 10129 0 c -1+1 --> 0 c ( b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ b^{7, 139}_0 ∧ p_973) -> (-b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ -b^{7, 140}_0) c in CNF: c -b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ -p_973 ∨ -b^{7, 140}_2 c -b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ -p_973 ∨ -b^{7, 140}_1 c -b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ -p_973 ∨ -b^{7, 140}_0 c in DIMACS: -10124 10125 -10126 -973 -10127 0 -10124 10125 -10126 -973 -10128 0 -10124 10125 -10126 -973 -10129 0 c 0+1 --> 1 c (-b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ -b^{7, 139}_0 ∧ p_973) -> (-b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ b^{7, 140}_0) c in CNF: c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ -p_973 ∨ -b^{7, 140}_2 c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ -p_973 ∨ -b^{7, 140}_1 c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ -p_973 ∨ b^{7, 140}_0 c in DIMACS: 10124 10125 10126 -973 -10127 0 10124 10125 10126 -973 -10128 0 10124 10125 10126 -973 10129 0 c 1+1 --> 2 c (-b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ b^{7, 139}_0 ∧ p_973) -> (-b^{7, 140}_2 ∧ b^{7, 140}_1 ∧ -b^{7, 140}_0) c in CNF: c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ -p_973 ∨ -b^{7, 140}_2 c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ -p_973 ∨ b^{7, 140}_1 c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ -p_973 ∨ -b^{7, 140}_0 c in DIMACS: 10124 10125 -10126 -973 -10127 0 10124 10125 -10126 -973 10128 0 10124 10125 -10126 -973 -10129 0 c 2+1 --> break c (-b^{7, 139}_2 ∧ b^{7, 139}_1 ∧ -b^{7, 139}_0 ∧ p_973) -> break c in CNF: c b^{7, 139}_2 ∨ -b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ -p_973 ∨ break c in DIMACS: 10124 -10125 10126 -973 1162 0 c 2-1 --> 1 c (-b^{7, 139}_2 ∧ b^{7, 139}_1 ∧ -b^{7, 139}_0 ∧ -p_973) -> (-b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ b^{7, 140}_0) c in CNF: c b^{7, 139}_2 ∨ -b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ p_973 ∨ -b^{7, 140}_2 c b^{7, 139}_2 ∨ -b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ p_973 ∨ -b^{7, 140}_1 c b^{7, 139}_2 ∨ -b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ p_973 ∨ b^{7, 140}_0 c in DIMACS: 10124 -10125 10126 973 -10127 0 10124 -10125 10126 973 -10128 0 10124 -10125 10126 973 10129 0 c 1-1 --> 0 c (-b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ b^{7, 139}_0 ∧ -p_973) -> (-b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ -b^{7, 140}_0) c in CNF: c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ p_973 ∨ -b^{7, 140}_2 c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ p_973 ∨ -b^{7, 140}_1 c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ p_973 ∨ -b^{7, 140}_0 c in DIMACS: 10124 10125 -10126 973 -10127 0 10124 10125 -10126 973 -10128 0 10124 10125 -10126 973 -10129 0 c 0-1 --> -1 c (-b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ -b^{7, 139}_0 ∧ -p_973) -> ( b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ b^{7, 140}_0) c in CNF: c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ p_973 ∨ b^{7, 140}_2 c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ p_973 ∨ -b^{7, 140}_1 c b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ p_973 ∨ b^{7, 140}_0 c in DIMACS: 10124 10125 10126 973 10127 0 10124 10125 10126 973 -10128 0 10124 10125 10126 973 10129 0 c -1-1 --> -2 c ( b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ b^{7, 139}_0 ∧ -p_973) -> ( b^{7, 140}_2 ∧ b^{7, 140}_1 ∧ -b^{7, 140}_0) c in CNF: c -b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ p_973 ∨ b^{7, 140}_2 c -b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ p_973 ∨ b^{7, 140}_1 c -b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ p_973 ∨ -b^{7, 140}_0 c in DIMACS: -10124 10125 -10126 973 10127 0 -10124 10125 -10126 973 10128 0 -10124 10125 -10126 973 -10129 0 c -2-1 --> break c ( b^{7, 139}_2 ∧ b^{7, 139}_1 ∧ -b^{7, 139}_0 ∧ -p_973) -> break c in CNF: c -b^{7, 139}_2 ∨ -b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ p_973 ∨ break c in DIMACS: -10124 -10125 10126 973 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 139}_2 ∧ -b^{7, 139}_1 ∧ -b^{7, 139}_0 ∧ true) c in CNF: c -b^{7, 139}_2 ∨ b^{7, 139}_1 ∨ b^{7, 139}_0 ∨ false c in DIMACS: -10124 10125 10126 0 c 3 does not represent an automaton state. c -(-b^{7, 139}_2 ∧ b^{7, 139}_1 ∧ b^{7, 139}_0 ∧ true) c in CNF: c b^{7, 139}_2 ∨ -b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ false c in DIMACS: 10124 -10125 -10126 0 c -3 does not represent an automaton state. c -( b^{7, 139}_2 ∧ b^{7, 139}_1 ∧ b^{7, 139}_0 ∧ true) c in CNF: c -b^{7, 139}_2 ∨ -b^{7, 139}_1 ∨ -b^{7, 139}_0 ∨ false c in DIMACS: -10124 -10125 -10126 0 c i = 140 c -2+1 --> -1 c ( b^{7, 140}_2 ∧ b^{7, 140}_1 ∧ -b^{7, 140}_0 ∧ p_980) -> ( b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ b^{7, 141}_0) c in CNF: c -b^{7, 140}_2 ∨ -b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ -p_980 ∨ b^{7, 141}_2 c -b^{7, 140}_2 ∨ -b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ -p_980 ∨ -b^{7, 141}_1 c -b^{7, 140}_2 ∨ -b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ -p_980 ∨ b^{7, 141}_0 c in DIMACS: -10127 -10128 10129 -980 10130 0 -10127 -10128 10129 -980 -10131 0 -10127 -10128 10129 -980 10132 0 c -1+1 --> 0 c ( b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ b^{7, 140}_0 ∧ p_980) -> (-b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ -b^{7, 141}_0) c in CNF: c -b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ -p_980 ∨ -b^{7, 141}_2 c -b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ -p_980 ∨ -b^{7, 141}_1 c -b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ -p_980 ∨ -b^{7, 141}_0 c in DIMACS: -10127 10128 -10129 -980 -10130 0 -10127 10128 -10129 -980 -10131 0 -10127 10128 -10129 -980 -10132 0 c 0+1 --> 1 c (-b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ -b^{7, 140}_0 ∧ p_980) -> (-b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ b^{7, 141}_0) c in CNF: c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ -p_980 ∨ -b^{7, 141}_2 c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ -p_980 ∨ -b^{7, 141}_1 c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ -p_980 ∨ b^{7, 141}_0 c in DIMACS: 10127 10128 10129 -980 -10130 0 10127 10128 10129 -980 -10131 0 10127 10128 10129 -980 10132 0 c 1+1 --> 2 c (-b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ b^{7, 140}_0 ∧ p_980) -> (-b^{7, 141}_2 ∧ b^{7, 141}_1 ∧ -b^{7, 141}_0) c in CNF: c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ -p_980 ∨ -b^{7, 141}_2 c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ -p_980 ∨ b^{7, 141}_1 c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ -p_980 ∨ -b^{7, 141}_0 c in DIMACS: 10127 10128 -10129 -980 -10130 0 10127 10128 -10129 -980 10131 0 10127 10128 -10129 -980 -10132 0 c 2+1 --> break c (-b^{7, 140}_2 ∧ b^{7, 140}_1 ∧ -b^{7, 140}_0 ∧ p_980) -> break c in CNF: c b^{7, 140}_2 ∨ -b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ -p_980 ∨ break c in DIMACS: 10127 -10128 10129 -980 1162 0 c 2-1 --> 1 c (-b^{7, 140}_2 ∧ b^{7, 140}_1 ∧ -b^{7, 140}_0 ∧ -p_980) -> (-b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ b^{7, 141}_0) c in CNF: c b^{7, 140}_2 ∨ -b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ p_980 ∨ -b^{7, 141}_2 c b^{7, 140}_2 ∨ -b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ p_980 ∨ -b^{7, 141}_1 c b^{7, 140}_2 ∨ -b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ p_980 ∨ b^{7, 141}_0 c in DIMACS: 10127 -10128 10129 980 -10130 0 10127 -10128 10129 980 -10131 0 10127 -10128 10129 980 10132 0 c 1-1 --> 0 c (-b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ b^{7, 140}_0 ∧ -p_980) -> (-b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ -b^{7, 141}_0) c in CNF: c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ p_980 ∨ -b^{7, 141}_2 c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ p_980 ∨ -b^{7, 141}_1 c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ p_980 ∨ -b^{7, 141}_0 c in DIMACS: 10127 10128 -10129 980 -10130 0 10127 10128 -10129 980 -10131 0 10127 10128 -10129 980 -10132 0 c 0-1 --> -1 c (-b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ -b^{7, 140}_0 ∧ -p_980) -> ( b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ b^{7, 141}_0) c in CNF: c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ p_980 ∨ b^{7, 141}_2 c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ p_980 ∨ -b^{7, 141}_1 c b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ p_980 ∨ b^{7, 141}_0 c in DIMACS: 10127 10128 10129 980 10130 0 10127 10128 10129 980 -10131 0 10127 10128 10129 980 10132 0 c -1-1 --> -2 c ( b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ b^{7, 140}_0 ∧ -p_980) -> ( b^{7, 141}_2 ∧ b^{7, 141}_1 ∧ -b^{7, 141}_0) c in CNF: c -b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ p_980 ∨ b^{7, 141}_2 c -b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ p_980 ∨ b^{7, 141}_1 c -b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ p_980 ∨ -b^{7, 141}_0 c in DIMACS: -10127 10128 -10129 980 10130 0 -10127 10128 -10129 980 10131 0 -10127 10128 -10129 980 -10132 0 c -2-1 --> break c ( b^{7, 140}_2 ∧ b^{7, 140}_1 ∧ -b^{7, 140}_0 ∧ -p_980) -> break c in CNF: c -b^{7, 140}_2 ∨ -b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ p_980 ∨ break c in DIMACS: -10127 -10128 10129 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 140}_2 ∧ -b^{7, 140}_1 ∧ -b^{7, 140}_0 ∧ true) c in CNF: c -b^{7, 140}_2 ∨ b^{7, 140}_1 ∨ b^{7, 140}_0 ∨ false c in DIMACS: -10127 10128 10129 0 c 3 does not represent an automaton state. c -(-b^{7, 140}_2 ∧ b^{7, 140}_1 ∧ b^{7, 140}_0 ∧ true) c in CNF: c b^{7, 140}_2 ∨ -b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ false c in DIMACS: 10127 -10128 -10129 0 c -3 does not represent an automaton state. c -( b^{7, 140}_2 ∧ b^{7, 140}_1 ∧ b^{7, 140}_0 ∧ true) c in CNF: c -b^{7, 140}_2 ∨ -b^{7, 140}_1 ∨ -b^{7, 140}_0 ∨ false c in DIMACS: -10127 -10128 -10129 0 c i = 141 c -2+1 --> -1 c ( b^{7, 141}_2 ∧ b^{7, 141}_1 ∧ -b^{7, 141}_0 ∧ p_987) -> ( b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ b^{7, 142}_0) c in CNF: c -b^{7, 141}_2 ∨ -b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ -p_987 ∨ b^{7, 142}_2 c -b^{7, 141}_2 ∨ -b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ -p_987 ∨ -b^{7, 142}_1 c -b^{7, 141}_2 ∨ -b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ -p_987 ∨ b^{7, 142}_0 c in DIMACS: -10130 -10131 10132 -987 10133 0 -10130 -10131 10132 -987 -10134 0 -10130 -10131 10132 -987 10135 0 c -1+1 --> 0 c ( b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ b^{7, 141}_0 ∧ p_987) -> (-b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ -b^{7, 142}_0) c in CNF: c -b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ -p_987 ∨ -b^{7, 142}_2 c -b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ -p_987 ∨ -b^{7, 142}_1 c -b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ -p_987 ∨ -b^{7, 142}_0 c in DIMACS: -10130 10131 -10132 -987 -10133 0 -10130 10131 -10132 -987 -10134 0 -10130 10131 -10132 -987 -10135 0 c 0+1 --> 1 c (-b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ -b^{7, 141}_0 ∧ p_987) -> (-b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ b^{7, 142}_0) c in CNF: c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ -p_987 ∨ -b^{7, 142}_2 c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ -p_987 ∨ -b^{7, 142}_1 c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ -p_987 ∨ b^{7, 142}_0 c in DIMACS: 10130 10131 10132 -987 -10133 0 10130 10131 10132 -987 -10134 0 10130 10131 10132 -987 10135 0 c 1+1 --> 2 c (-b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ b^{7, 141}_0 ∧ p_987) -> (-b^{7, 142}_2 ∧ b^{7, 142}_1 ∧ -b^{7, 142}_0) c in CNF: c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ -p_987 ∨ -b^{7, 142}_2 c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ -p_987 ∨ b^{7, 142}_1 c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ -p_987 ∨ -b^{7, 142}_0 c in DIMACS: 10130 10131 -10132 -987 -10133 0 10130 10131 -10132 -987 10134 0 10130 10131 -10132 -987 -10135 0 c 2+1 --> break c (-b^{7, 141}_2 ∧ b^{7, 141}_1 ∧ -b^{7, 141}_0 ∧ p_987) -> break c in CNF: c b^{7, 141}_2 ∨ -b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ -p_987 ∨ break c in DIMACS: 10130 -10131 10132 -987 1162 0 c 2-1 --> 1 c (-b^{7, 141}_2 ∧ b^{7, 141}_1 ∧ -b^{7, 141}_0 ∧ -p_987) -> (-b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ b^{7, 142}_0) c in CNF: c b^{7, 141}_2 ∨ -b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ p_987 ∨ -b^{7, 142}_2 c b^{7, 141}_2 ∨ -b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ p_987 ∨ -b^{7, 142}_1 c b^{7, 141}_2 ∨ -b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ p_987 ∨ b^{7, 142}_0 c in DIMACS: 10130 -10131 10132 987 -10133 0 10130 -10131 10132 987 -10134 0 10130 -10131 10132 987 10135 0 c 1-1 --> 0 c (-b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ b^{7, 141}_0 ∧ -p_987) -> (-b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ -b^{7, 142}_0) c in CNF: c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ p_987 ∨ -b^{7, 142}_2 c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ p_987 ∨ -b^{7, 142}_1 c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ p_987 ∨ -b^{7, 142}_0 c in DIMACS: 10130 10131 -10132 987 -10133 0 10130 10131 -10132 987 -10134 0 10130 10131 -10132 987 -10135 0 c 0-1 --> -1 c (-b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ -b^{7, 141}_0 ∧ -p_987) -> ( b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ b^{7, 142}_0) c in CNF: c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ p_987 ∨ b^{7, 142}_2 c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ p_987 ∨ -b^{7, 142}_1 c b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ p_987 ∨ b^{7, 142}_0 c in DIMACS: 10130 10131 10132 987 10133 0 10130 10131 10132 987 -10134 0 10130 10131 10132 987 10135 0 c -1-1 --> -2 c ( b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ b^{7, 141}_0 ∧ -p_987) -> ( b^{7, 142}_2 ∧ b^{7, 142}_1 ∧ -b^{7, 142}_0) c in CNF: c -b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ p_987 ∨ b^{7, 142}_2 c -b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ p_987 ∨ b^{7, 142}_1 c -b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ p_987 ∨ -b^{7, 142}_0 c in DIMACS: -10130 10131 -10132 987 10133 0 -10130 10131 -10132 987 10134 0 -10130 10131 -10132 987 -10135 0 c -2-1 --> break c ( b^{7, 141}_2 ∧ b^{7, 141}_1 ∧ -b^{7, 141}_0 ∧ -p_987) -> break c in CNF: c -b^{7, 141}_2 ∨ -b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ p_987 ∨ break c in DIMACS: -10130 -10131 10132 987 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 141}_2 ∧ -b^{7, 141}_1 ∧ -b^{7, 141}_0 ∧ true) c in CNF: c -b^{7, 141}_2 ∨ b^{7, 141}_1 ∨ b^{7, 141}_0 ∨ false c in DIMACS: -10130 10131 10132 0 c 3 does not represent an automaton state. c -(-b^{7, 141}_2 ∧ b^{7, 141}_1 ∧ b^{7, 141}_0 ∧ true) c in CNF: c b^{7, 141}_2 ∨ -b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ false c in DIMACS: 10130 -10131 -10132 0 c -3 does not represent an automaton state. c -( b^{7, 141}_2 ∧ b^{7, 141}_1 ∧ b^{7, 141}_0 ∧ true) c in CNF: c -b^{7, 141}_2 ∨ -b^{7, 141}_1 ∨ -b^{7, 141}_0 ∨ false c in DIMACS: -10130 -10131 -10132 0 c i = 142 c -2+1 --> -1 c ( b^{7, 142}_2 ∧ b^{7, 142}_1 ∧ -b^{7, 142}_0 ∧ p_994) -> ( b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ b^{7, 143}_0) c in CNF: c -b^{7, 142}_2 ∨ -b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ -p_994 ∨ b^{7, 143}_2 c -b^{7, 142}_2 ∨ -b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ -p_994 ∨ -b^{7, 143}_1 c -b^{7, 142}_2 ∨ -b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ -p_994 ∨ b^{7, 143}_0 c in DIMACS: -10133 -10134 10135 -994 10136 0 -10133 -10134 10135 -994 -10137 0 -10133 -10134 10135 -994 10138 0 c -1+1 --> 0 c ( b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ b^{7, 142}_0 ∧ p_994) -> (-b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ -b^{7, 143}_0) c in CNF: c -b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ -p_994 ∨ -b^{7, 143}_2 c -b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ -p_994 ∨ -b^{7, 143}_1 c -b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ -p_994 ∨ -b^{7, 143}_0 c in DIMACS: -10133 10134 -10135 -994 -10136 0 -10133 10134 -10135 -994 -10137 0 -10133 10134 -10135 -994 -10138 0 c 0+1 --> 1 c (-b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ -b^{7, 142}_0 ∧ p_994) -> (-b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ b^{7, 143}_0) c in CNF: c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ -p_994 ∨ -b^{7, 143}_2 c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ -p_994 ∨ -b^{7, 143}_1 c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ -p_994 ∨ b^{7, 143}_0 c in DIMACS: 10133 10134 10135 -994 -10136 0 10133 10134 10135 -994 -10137 0 10133 10134 10135 -994 10138 0 c 1+1 --> 2 c (-b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ b^{7, 142}_0 ∧ p_994) -> (-b^{7, 143}_2 ∧ b^{7, 143}_1 ∧ -b^{7, 143}_0) c in CNF: c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ -p_994 ∨ -b^{7, 143}_2 c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ -p_994 ∨ b^{7, 143}_1 c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ -p_994 ∨ -b^{7, 143}_0 c in DIMACS: 10133 10134 -10135 -994 -10136 0 10133 10134 -10135 -994 10137 0 10133 10134 -10135 -994 -10138 0 c 2+1 --> break c (-b^{7, 142}_2 ∧ b^{7, 142}_1 ∧ -b^{7, 142}_0 ∧ p_994) -> break c in CNF: c b^{7, 142}_2 ∨ -b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ -p_994 ∨ break c in DIMACS: 10133 -10134 10135 -994 1162 0 c 2-1 --> 1 c (-b^{7, 142}_2 ∧ b^{7, 142}_1 ∧ -b^{7, 142}_0 ∧ -p_994) -> (-b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ b^{7, 143}_0) c in CNF: c b^{7, 142}_2 ∨ -b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ p_994 ∨ -b^{7, 143}_2 c b^{7, 142}_2 ∨ -b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ p_994 ∨ -b^{7, 143}_1 c b^{7, 142}_2 ∨ -b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ p_994 ∨ b^{7, 143}_0 c in DIMACS: 10133 -10134 10135 994 -10136 0 10133 -10134 10135 994 -10137 0 10133 -10134 10135 994 10138 0 c 1-1 --> 0 c (-b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ b^{7, 142}_0 ∧ -p_994) -> (-b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ -b^{7, 143}_0) c in CNF: c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ p_994 ∨ -b^{7, 143}_2 c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ p_994 ∨ -b^{7, 143}_1 c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ p_994 ∨ -b^{7, 143}_0 c in DIMACS: 10133 10134 -10135 994 -10136 0 10133 10134 -10135 994 -10137 0 10133 10134 -10135 994 -10138 0 c 0-1 --> -1 c (-b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ -b^{7, 142}_0 ∧ -p_994) -> ( b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ b^{7, 143}_0) c in CNF: c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ p_994 ∨ b^{7, 143}_2 c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ p_994 ∨ -b^{7, 143}_1 c b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ p_994 ∨ b^{7, 143}_0 c in DIMACS: 10133 10134 10135 994 10136 0 10133 10134 10135 994 -10137 0 10133 10134 10135 994 10138 0 c -1-1 --> -2 c ( b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ b^{7, 142}_0 ∧ -p_994) -> ( b^{7, 143}_2 ∧ b^{7, 143}_1 ∧ -b^{7, 143}_0) c in CNF: c -b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ p_994 ∨ b^{7, 143}_2 c -b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ p_994 ∨ b^{7, 143}_1 c -b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ p_994 ∨ -b^{7, 143}_0 c in DIMACS: -10133 10134 -10135 994 10136 0 -10133 10134 -10135 994 10137 0 -10133 10134 -10135 994 -10138 0 c -2-1 --> break c ( b^{7, 142}_2 ∧ b^{7, 142}_1 ∧ -b^{7, 142}_0 ∧ -p_994) -> break c in CNF: c -b^{7, 142}_2 ∨ -b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ p_994 ∨ break c in DIMACS: -10133 -10134 10135 994 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 142}_2 ∧ -b^{7, 142}_1 ∧ -b^{7, 142}_0 ∧ true) c in CNF: c -b^{7, 142}_2 ∨ b^{7, 142}_1 ∨ b^{7, 142}_0 ∨ false c in DIMACS: -10133 10134 10135 0 c 3 does not represent an automaton state. c -(-b^{7, 142}_2 ∧ b^{7, 142}_1 ∧ b^{7, 142}_0 ∧ true) c in CNF: c b^{7, 142}_2 ∨ -b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ false c in DIMACS: 10133 -10134 -10135 0 c -3 does not represent an automaton state. c -( b^{7, 142}_2 ∧ b^{7, 142}_1 ∧ b^{7, 142}_0 ∧ true) c in CNF: c -b^{7, 142}_2 ∨ -b^{7, 142}_1 ∨ -b^{7, 142}_0 ∨ false c in DIMACS: -10133 -10134 -10135 0 c i = 143 c -2+1 --> -1 c ( b^{7, 143}_2 ∧ b^{7, 143}_1 ∧ -b^{7, 143}_0 ∧ p_1001) -> ( b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ b^{7, 144}_0) c in CNF: c -b^{7, 143}_2 ∨ -b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ -p_1001 ∨ b^{7, 144}_2 c -b^{7, 143}_2 ∨ -b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ -p_1001 ∨ -b^{7, 144}_1 c -b^{7, 143}_2 ∨ -b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ -p_1001 ∨ b^{7, 144}_0 c in DIMACS: -10136 -10137 10138 -1001 10139 0 -10136 -10137 10138 -1001 -10140 0 -10136 -10137 10138 -1001 10141 0 c -1+1 --> 0 c ( b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ b^{7, 143}_0 ∧ p_1001) -> (-b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ -b^{7, 144}_0) c in CNF: c -b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ -p_1001 ∨ -b^{7, 144}_2 c -b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ -p_1001 ∨ -b^{7, 144}_1 c -b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ -p_1001 ∨ -b^{7, 144}_0 c in DIMACS: -10136 10137 -10138 -1001 -10139 0 -10136 10137 -10138 -1001 -10140 0 -10136 10137 -10138 -1001 -10141 0 c 0+1 --> 1 c (-b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ -b^{7, 143}_0 ∧ p_1001) -> (-b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ b^{7, 144}_0) c in CNF: c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ -p_1001 ∨ -b^{7, 144}_2 c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ -p_1001 ∨ -b^{7, 144}_1 c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ -p_1001 ∨ b^{7, 144}_0 c in DIMACS: 10136 10137 10138 -1001 -10139 0 10136 10137 10138 -1001 -10140 0 10136 10137 10138 -1001 10141 0 c 1+1 --> 2 c (-b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ b^{7, 143}_0 ∧ p_1001) -> (-b^{7, 144}_2 ∧ b^{7, 144}_1 ∧ -b^{7, 144}_0) c in CNF: c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ -p_1001 ∨ -b^{7, 144}_2 c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ -p_1001 ∨ b^{7, 144}_1 c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ -p_1001 ∨ -b^{7, 144}_0 c in DIMACS: 10136 10137 -10138 -1001 -10139 0 10136 10137 -10138 -1001 10140 0 10136 10137 -10138 -1001 -10141 0 c 2+1 --> break c (-b^{7, 143}_2 ∧ b^{7, 143}_1 ∧ -b^{7, 143}_0 ∧ p_1001) -> break c in CNF: c b^{7, 143}_2 ∨ -b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ -p_1001 ∨ break c in DIMACS: 10136 -10137 10138 -1001 1162 0 c 2-1 --> 1 c (-b^{7, 143}_2 ∧ b^{7, 143}_1 ∧ -b^{7, 143}_0 ∧ -p_1001) -> (-b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ b^{7, 144}_0) c in CNF: c b^{7, 143}_2 ∨ -b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ p_1001 ∨ -b^{7, 144}_2 c b^{7, 143}_2 ∨ -b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ p_1001 ∨ -b^{7, 144}_1 c b^{7, 143}_2 ∨ -b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ p_1001 ∨ b^{7, 144}_0 c in DIMACS: 10136 -10137 10138 1001 -10139 0 10136 -10137 10138 1001 -10140 0 10136 -10137 10138 1001 10141 0 c 1-1 --> 0 c (-b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ b^{7, 143}_0 ∧ -p_1001) -> (-b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ -b^{7, 144}_0) c in CNF: c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ p_1001 ∨ -b^{7, 144}_2 c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ p_1001 ∨ -b^{7, 144}_1 c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ p_1001 ∨ -b^{7, 144}_0 c in DIMACS: 10136 10137 -10138 1001 -10139 0 10136 10137 -10138 1001 -10140 0 10136 10137 -10138 1001 -10141 0 c 0-1 --> -1 c (-b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ -b^{7, 143}_0 ∧ -p_1001) -> ( b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ b^{7, 144}_0) c in CNF: c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ p_1001 ∨ b^{7, 144}_2 c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ p_1001 ∨ -b^{7, 144}_1 c b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ p_1001 ∨ b^{7, 144}_0 c in DIMACS: 10136 10137 10138 1001 10139 0 10136 10137 10138 1001 -10140 0 10136 10137 10138 1001 10141 0 c -1-1 --> -2 c ( b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ b^{7, 143}_0 ∧ -p_1001) -> ( b^{7, 144}_2 ∧ b^{7, 144}_1 ∧ -b^{7, 144}_0) c in CNF: c -b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ p_1001 ∨ b^{7, 144}_2 c -b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ p_1001 ∨ b^{7, 144}_1 c -b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ p_1001 ∨ -b^{7, 144}_0 c in DIMACS: -10136 10137 -10138 1001 10139 0 -10136 10137 -10138 1001 10140 0 -10136 10137 -10138 1001 -10141 0 c -2-1 --> break c ( b^{7, 143}_2 ∧ b^{7, 143}_1 ∧ -b^{7, 143}_0 ∧ -p_1001) -> break c in CNF: c -b^{7, 143}_2 ∨ -b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ p_1001 ∨ break c in DIMACS: -10136 -10137 10138 1001 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 143}_2 ∧ -b^{7, 143}_1 ∧ -b^{7, 143}_0 ∧ true) c in CNF: c -b^{7, 143}_2 ∨ b^{7, 143}_1 ∨ b^{7, 143}_0 ∨ false c in DIMACS: -10136 10137 10138 0 c 3 does not represent an automaton state. c -(-b^{7, 143}_2 ∧ b^{7, 143}_1 ∧ b^{7, 143}_0 ∧ true) c in CNF: c b^{7, 143}_2 ∨ -b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ false c in DIMACS: 10136 -10137 -10138 0 c -3 does not represent an automaton state. c -( b^{7, 143}_2 ∧ b^{7, 143}_1 ∧ b^{7, 143}_0 ∧ true) c in CNF: c -b^{7, 143}_2 ∨ -b^{7, 143}_1 ∨ -b^{7, 143}_0 ∨ false c in DIMACS: -10136 -10137 -10138 0 c i = 144 c -2+1 --> -1 c ( b^{7, 144}_2 ∧ b^{7, 144}_1 ∧ -b^{7, 144}_0 ∧ p_1008) -> ( b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ b^{7, 145}_0) c in CNF: c -b^{7, 144}_2 ∨ -b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ -p_1008 ∨ b^{7, 145}_2 c -b^{7, 144}_2 ∨ -b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ -p_1008 ∨ -b^{7, 145}_1 c -b^{7, 144}_2 ∨ -b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ -p_1008 ∨ b^{7, 145}_0 c in DIMACS: -10139 -10140 10141 -1008 10142 0 -10139 -10140 10141 -1008 -10143 0 -10139 -10140 10141 -1008 10144 0 c -1+1 --> 0 c ( b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ b^{7, 144}_0 ∧ p_1008) -> (-b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ -b^{7, 145}_0) c in CNF: c -b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ -p_1008 ∨ -b^{7, 145}_2 c -b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ -p_1008 ∨ -b^{7, 145}_1 c -b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ -p_1008 ∨ -b^{7, 145}_0 c in DIMACS: -10139 10140 -10141 -1008 -10142 0 -10139 10140 -10141 -1008 -10143 0 -10139 10140 -10141 -1008 -10144 0 c 0+1 --> 1 c (-b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ -b^{7, 144}_0 ∧ p_1008) -> (-b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ b^{7, 145}_0) c in CNF: c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ -p_1008 ∨ -b^{7, 145}_2 c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ -p_1008 ∨ -b^{7, 145}_1 c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ -p_1008 ∨ b^{7, 145}_0 c in DIMACS: 10139 10140 10141 -1008 -10142 0 10139 10140 10141 -1008 -10143 0 10139 10140 10141 -1008 10144 0 c 1+1 --> 2 c (-b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ b^{7, 144}_0 ∧ p_1008) -> (-b^{7, 145}_2 ∧ b^{7, 145}_1 ∧ -b^{7, 145}_0) c in CNF: c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ -p_1008 ∨ -b^{7, 145}_2 c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ -p_1008 ∨ b^{7, 145}_1 c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ -p_1008 ∨ -b^{7, 145}_0 c in DIMACS: 10139 10140 -10141 -1008 -10142 0 10139 10140 -10141 -1008 10143 0 10139 10140 -10141 -1008 -10144 0 c 2+1 --> break c (-b^{7, 144}_2 ∧ b^{7, 144}_1 ∧ -b^{7, 144}_0 ∧ p_1008) -> break c in CNF: c b^{7, 144}_2 ∨ -b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ -p_1008 ∨ break c in DIMACS: 10139 -10140 10141 -1008 1162 0 c 2-1 --> 1 c (-b^{7, 144}_2 ∧ b^{7, 144}_1 ∧ -b^{7, 144}_0 ∧ -p_1008) -> (-b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ b^{7, 145}_0) c in CNF: c b^{7, 144}_2 ∨ -b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ p_1008 ∨ -b^{7, 145}_2 c b^{7, 144}_2 ∨ -b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ p_1008 ∨ -b^{7, 145}_1 c b^{7, 144}_2 ∨ -b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ p_1008 ∨ b^{7, 145}_0 c in DIMACS: 10139 -10140 10141 1008 -10142 0 10139 -10140 10141 1008 -10143 0 10139 -10140 10141 1008 10144 0 c 1-1 --> 0 c (-b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ b^{7, 144}_0 ∧ -p_1008) -> (-b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ -b^{7, 145}_0) c in CNF: c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ p_1008 ∨ -b^{7, 145}_2 c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ p_1008 ∨ -b^{7, 145}_1 c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ p_1008 ∨ -b^{7, 145}_0 c in DIMACS: 10139 10140 -10141 1008 -10142 0 10139 10140 -10141 1008 -10143 0 10139 10140 -10141 1008 -10144 0 c 0-1 --> -1 c (-b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ -b^{7, 144}_0 ∧ -p_1008) -> ( b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ b^{7, 145}_0) c in CNF: c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ p_1008 ∨ b^{7, 145}_2 c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ p_1008 ∨ -b^{7, 145}_1 c b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ p_1008 ∨ b^{7, 145}_0 c in DIMACS: 10139 10140 10141 1008 10142 0 10139 10140 10141 1008 -10143 0 10139 10140 10141 1008 10144 0 c -1-1 --> -2 c ( b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ b^{7, 144}_0 ∧ -p_1008) -> ( b^{7, 145}_2 ∧ b^{7, 145}_1 ∧ -b^{7, 145}_0) c in CNF: c -b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ p_1008 ∨ b^{7, 145}_2 c -b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ p_1008 ∨ b^{7, 145}_1 c -b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ p_1008 ∨ -b^{7, 145}_0 c in DIMACS: -10139 10140 -10141 1008 10142 0 -10139 10140 -10141 1008 10143 0 -10139 10140 -10141 1008 -10144 0 c -2-1 --> break c ( b^{7, 144}_2 ∧ b^{7, 144}_1 ∧ -b^{7, 144}_0 ∧ -p_1008) -> break c in CNF: c -b^{7, 144}_2 ∨ -b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ p_1008 ∨ break c in DIMACS: -10139 -10140 10141 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 144}_2 ∧ -b^{7, 144}_1 ∧ -b^{7, 144}_0 ∧ true) c in CNF: c -b^{7, 144}_2 ∨ b^{7, 144}_1 ∨ b^{7, 144}_0 ∨ false c in DIMACS: -10139 10140 10141 0 c 3 does not represent an automaton state. c -(-b^{7, 144}_2 ∧ b^{7, 144}_1 ∧ b^{7, 144}_0 ∧ true) c in CNF: c b^{7, 144}_2 ∨ -b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ false c in DIMACS: 10139 -10140 -10141 0 c -3 does not represent an automaton state. c -( b^{7, 144}_2 ∧ b^{7, 144}_1 ∧ b^{7, 144}_0 ∧ true) c in CNF: c -b^{7, 144}_2 ∨ -b^{7, 144}_1 ∨ -b^{7, 144}_0 ∨ false c in DIMACS: -10139 -10140 -10141 0 c i = 145 c -2+1 --> -1 c ( b^{7, 145}_2 ∧ b^{7, 145}_1 ∧ -b^{7, 145}_0 ∧ p_1015) -> ( b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ b^{7, 146}_0) c in CNF: c -b^{7, 145}_2 ∨ -b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ -p_1015 ∨ b^{7, 146}_2 c -b^{7, 145}_2 ∨ -b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ -p_1015 ∨ -b^{7, 146}_1 c -b^{7, 145}_2 ∨ -b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ -p_1015 ∨ b^{7, 146}_0 c in DIMACS: -10142 -10143 10144 -1015 10145 0 -10142 -10143 10144 -1015 -10146 0 -10142 -10143 10144 -1015 10147 0 c -1+1 --> 0 c ( b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ b^{7, 145}_0 ∧ p_1015) -> (-b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ -b^{7, 146}_0) c in CNF: c -b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ -p_1015 ∨ -b^{7, 146}_2 c -b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ -p_1015 ∨ -b^{7, 146}_1 c -b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ -p_1015 ∨ -b^{7, 146}_0 c in DIMACS: -10142 10143 -10144 -1015 -10145 0 -10142 10143 -10144 -1015 -10146 0 -10142 10143 -10144 -1015 -10147 0 c 0+1 --> 1 c (-b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ -b^{7, 145}_0 ∧ p_1015) -> (-b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ b^{7, 146}_0) c in CNF: c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ -p_1015 ∨ -b^{7, 146}_2 c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ -p_1015 ∨ -b^{7, 146}_1 c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ -p_1015 ∨ b^{7, 146}_0 c in DIMACS: 10142 10143 10144 -1015 -10145 0 10142 10143 10144 -1015 -10146 0 10142 10143 10144 -1015 10147 0 c 1+1 --> 2 c (-b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ b^{7, 145}_0 ∧ p_1015) -> (-b^{7, 146}_2 ∧ b^{7, 146}_1 ∧ -b^{7, 146}_0) c in CNF: c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ -p_1015 ∨ -b^{7, 146}_2 c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ -p_1015 ∨ b^{7, 146}_1 c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ -p_1015 ∨ -b^{7, 146}_0 c in DIMACS: 10142 10143 -10144 -1015 -10145 0 10142 10143 -10144 -1015 10146 0 10142 10143 -10144 -1015 -10147 0 c 2+1 --> break c (-b^{7, 145}_2 ∧ b^{7, 145}_1 ∧ -b^{7, 145}_0 ∧ p_1015) -> break c in CNF: c b^{7, 145}_2 ∨ -b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ -p_1015 ∨ break c in DIMACS: 10142 -10143 10144 -1015 1162 0 c 2-1 --> 1 c (-b^{7, 145}_2 ∧ b^{7, 145}_1 ∧ -b^{7, 145}_0 ∧ -p_1015) -> (-b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ b^{7, 146}_0) c in CNF: c b^{7, 145}_2 ∨ -b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ p_1015 ∨ -b^{7, 146}_2 c b^{7, 145}_2 ∨ -b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ p_1015 ∨ -b^{7, 146}_1 c b^{7, 145}_2 ∨ -b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ p_1015 ∨ b^{7, 146}_0 c in DIMACS: 10142 -10143 10144 1015 -10145 0 10142 -10143 10144 1015 -10146 0 10142 -10143 10144 1015 10147 0 c 1-1 --> 0 c (-b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ b^{7, 145}_0 ∧ -p_1015) -> (-b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ -b^{7, 146}_0) c in CNF: c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ p_1015 ∨ -b^{7, 146}_2 c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ p_1015 ∨ -b^{7, 146}_1 c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ p_1015 ∨ -b^{7, 146}_0 c in DIMACS: 10142 10143 -10144 1015 -10145 0 10142 10143 -10144 1015 -10146 0 10142 10143 -10144 1015 -10147 0 c 0-1 --> -1 c (-b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ -b^{7, 145}_0 ∧ -p_1015) -> ( b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ b^{7, 146}_0) c in CNF: c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ p_1015 ∨ b^{7, 146}_2 c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ p_1015 ∨ -b^{7, 146}_1 c b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ p_1015 ∨ b^{7, 146}_0 c in DIMACS: 10142 10143 10144 1015 10145 0 10142 10143 10144 1015 -10146 0 10142 10143 10144 1015 10147 0 c -1-1 --> -2 c ( b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ b^{7, 145}_0 ∧ -p_1015) -> ( b^{7, 146}_2 ∧ b^{7, 146}_1 ∧ -b^{7, 146}_0) c in CNF: c -b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ p_1015 ∨ b^{7, 146}_2 c -b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ p_1015 ∨ b^{7, 146}_1 c -b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ p_1015 ∨ -b^{7, 146}_0 c in DIMACS: -10142 10143 -10144 1015 10145 0 -10142 10143 -10144 1015 10146 0 -10142 10143 -10144 1015 -10147 0 c -2-1 --> break c ( b^{7, 145}_2 ∧ b^{7, 145}_1 ∧ -b^{7, 145}_0 ∧ -p_1015) -> break c in CNF: c -b^{7, 145}_2 ∨ -b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ p_1015 ∨ break c in DIMACS: -10142 -10143 10144 1015 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 145}_2 ∧ -b^{7, 145}_1 ∧ -b^{7, 145}_0 ∧ true) c in CNF: c -b^{7, 145}_2 ∨ b^{7, 145}_1 ∨ b^{7, 145}_0 ∨ false c in DIMACS: -10142 10143 10144 0 c 3 does not represent an automaton state. c -(-b^{7, 145}_2 ∧ b^{7, 145}_1 ∧ b^{7, 145}_0 ∧ true) c in CNF: c b^{7, 145}_2 ∨ -b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ false c in DIMACS: 10142 -10143 -10144 0 c -3 does not represent an automaton state. c -( b^{7, 145}_2 ∧ b^{7, 145}_1 ∧ b^{7, 145}_0 ∧ true) c in CNF: c -b^{7, 145}_2 ∨ -b^{7, 145}_1 ∨ -b^{7, 145}_0 ∨ false c in DIMACS: -10142 -10143 -10144 0 c i = 146 c -2+1 --> -1 c ( b^{7, 146}_2 ∧ b^{7, 146}_1 ∧ -b^{7, 146}_0 ∧ p_1022) -> ( b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ b^{7, 147}_0) c in CNF: c -b^{7, 146}_2 ∨ -b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ -p_1022 ∨ b^{7, 147}_2 c -b^{7, 146}_2 ∨ -b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ -p_1022 ∨ -b^{7, 147}_1 c -b^{7, 146}_2 ∨ -b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ -p_1022 ∨ b^{7, 147}_0 c in DIMACS: -10145 -10146 10147 -1022 10148 0 -10145 -10146 10147 -1022 -10149 0 -10145 -10146 10147 -1022 10150 0 c -1+1 --> 0 c ( b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ b^{7, 146}_0 ∧ p_1022) -> (-b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ -b^{7, 147}_0) c in CNF: c -b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ -p_1022 ∨ -b^{7, 147}_2 c -b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ -p_1022 ∨ -b^{7, 147}_1 c -b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ -p_1022 ∨ -b^{7, 147}_0 c in DIMACS: -10145 10146 -10147 -1022 -10148 0 -10145 10146 -10147 -1022 -10149 0 -10145 10146 -10147 -1022 -10150 0 c 0+1 --> 1 c (-b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ -b^{7, 146}_0 ∧ p_1022) -> (-b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ b^{7, 147}_0) c in CNF: c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ -p_1022 ∨ -b^{7, 147}_2 c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ -p_1022 ∨ -b^{7, 147}_1 c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ -p_1022 ∨ b^{7, 147}_0 c in DIMACS: 10145 10146 10147 -1022 -10148 0 10145 10146 10147 -1022 -10149 0 10145 10146 10147 -1022 10150 0 c 1+1 --> 2 c (-b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ b^{7, 146}_0 ∧ p_1022) -> (-b^{7, 147}_2 ∧ b^{7, 147}_1 ∧ -b^{7, 147}_0) c in CNF: c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ -p_1022 ∨ -b^{7, 147}_2 c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ -p_1022 ∨ b^{7, 147}_1 c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ -p_1022 ∨ -b^{7, 147}_0 c in DIMACS: 10145 10146 -10147 -1022 -10148 0 10145 10146 -10147 -1022 10149 0 10145 10146 -10147 -1022 -10150 0 c 2+1 --> break c (-b^{7, 146}_2 ∧ b^{7, 146}_1 ∧ -b^{7, 146}_0 ∧ p_1022) -> break c in CNF: c b^{7, 146}_2 ∨ -b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ -p_1022 ∨ break c in DIMACS: 10145 -10146 10147 -1022 1162 0 c 2-1 --> 1 c (-b^{7, 146}_2 ∧ b^{7, 146}_1 ∧ -b^{7, 146}_0 ∧ -p_1022) -> (-b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ b^{7, 147}_0) c in CNF: c b^{7, 146}_2 ∨ -b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ p_1022 ∨ -b^{7, 147}_2 c b^{7, 146}_2 ∨ -b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ p_1022 ∨ -b^{7, 147}_1 c b^{7, 146}_2 ∨ -b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ p_1022 ∨ b^{7, 147}_0 c in DIMACS: 10145 -10146 10147 1022 -10148 0 10145 -10146 10147 1022 -10149 0 10145 -10146 10147 1022 10150 0 c 1-1 --> 0 c (-b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ b^{7, 146}_0 ∧ -p_1022) -> (-b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ -b^{7, 147}_0) c in CNF: c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ p_1022 ∨ -b^{7, 147}_2 c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ p_1022 ∨ -b^{7, 147}_1 c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ p_1022 ∨ -b^{7, 147}_0 c in DIMACS: 10145 10146 -10147 1022 -10148 0 10145 10146 -10147 1022 -10149 0 10145 10146 -10147 1022 -10150 0 c 0-1 --> -1 c (-b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ -b^{7, 146}_0 ∧ -p_1022) -> ( b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ b^{7, 147}_0) c in CNF: c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ p_1022 ∨ b^{7, 147}_2 c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ p_1022 ∨ -b^{7, 147}_1 c b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ p_1022 ∨ b^{7, 147}_0 c in DIMACS: 10145 10146 10147 1022 10148 0 10145 10146 10147 1022 -10149 0 10145 10146 10147 1022 10150 0 c -1-1 --> -2 c ( b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ b^{7, 146}_0 ∧ -p_1022) -> ( b^{7, 147}_2 ∧ b^{7, 147}_1 ∧ -b^{7, 147}_0) c in CNF: c -b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ p_1022 ∨ b^{7, 147}_2 c -b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ p_1022 ∨ b^{7, 147}_1 c -b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ p_1022 ∨ -b^{7, 147}_0 c in DIMACS: -10145 10146 -10147 1022 10148 0 -10145 10146 -10147 1022 10149 0 -10145 10146 -10147 1022 -10150 0 c -2-1 --> break c ( b^{7, 146}_2 ∧ b^{7, 146}_1 ∧ -b^{7, 146}_0 ∧ -p_1022) -> break c in CNF: c -b^{7, 146}_2 ∨ -b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ p_1022 ∨ break c in DIMACS: -10145 -10146 10147 1022 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 146}_2 ∧ -b^{7, 146}_1 ∧ -b^{7, 146}_0 ∧ true) c in CNF: c -b^{7, 146}_2 ∨ b^{7, 146}_1 ∨ b^{7, 146}_0 ∨ false c in DIMACS: -10145 10146 10147 0 c 3 does not represent an automaton state. c -(-b^{7, 146}_2 ∧ b^{7, 146}_1 ∧ b^{7, 146}_0 ∧ true) c in CNF: c b^{7, 146}_2 ∨ -b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ false c in DIMACS: 10145 -10146 -10147 0 c -3 does not represent an automaton state. c -( b^{7, 146}_2 ∧ b^{7, 146}_1 ∧ b^{7, 146}_0 ∧ true) c in CNF: c -b^{7, 146}_2 ∨ -b^{7, 146}_1 ∨ -b^{7, 146}_0 ∨ false c in DIMACS: -10145 -10146 -10147 0 c i = 147 c -2+1 --> -1 c ( b^{7, 147}_2 ∧ b^{7, 147}_1 ∧ -b^{7, 147}_0 ∧ p_1029) -> ( b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ b^{7, 148}_0) c in CNF: c -b^{7, 147}_2 ∨ -b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ -p_1029 ∨ b^{7, 148}_2 c -b^{7, 147}_2 ∨ -b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ -p_1029 ∨ -b^{7, 148}_1 c -b^{7, 147}_2 ∨ -b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ -p_1029 ∨ b^{7, 148}_0 c in DIMACS: -10148 -10149 10150 -1029 10151 0 -10148 -10149 10150 -1029 -10152 0 -10148 -10149 10150 -1029 10153 0 c -1+1 --> 0 c ( b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ b^{7, 147}_0 ∧ p_1029) -> (-b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ -b^{7, 148}_0) c in CNF: c -b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ -p_1029 ∨ -b^{7, 148}_2 c -b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ -p_1029 ∨ -b^{7, 148}_1 c -b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ -p_1029 ∨ -b^{7, 148}_0 c in DIMACS: -10148 10149 -10150 -1029 -10151 0 -10148 10149 -10150 -1029 -10152 0 -10148 10149 -10150 -1029 -10153 0 c 0+1 --> 1 c (-b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ -b^{7, 147}_0 ∧ p_1029) -> (-b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ b^{7, 148}_0) c in CNF: c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ -p_1029 ∨ -b^{7, 148}_2 c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ -p_1029 ∨ -b^{7, 148}_1 c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ -p_1029 ∨ b^{7, 148}_0 c in DIMACS: 10148 10149 10150 -1029 -10151 0 10148 10149 10150 -1029 -10152 0 10148 10149 10150 -1029 10153 0 c 1+1 --> 2 c (-b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ b^{7, 147}_0 ∧ p_1029) -> (-b^{7, 148}_2 ∧ b^{7, 148}_1 ∧ -b^{7, 148}_0) c in CNF: c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ -p_1029 ∨ -b^{7, 148}_2 c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ -p_1029 ∨ b^{7, 148}_1 c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ -p_1029 ∨ -b^{7, 148}_0 c in DIMACS: 10148 10149 -10150 -1029 -10151 0 10148 10149 -10150 -1029 10152 0 10148 10149 -10150 -1029 -10153 0 c 2+1 --> break c (-b^{7, 147}_2 ∧ b^{7, 147}_1 ∧ -b^{7, 147}_0 ∧ p_1029) -> break c in CNF: c b^{7, 147}_2 ∨ -b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ -p_1029 ∨ break c in DIMACS: 10148 -10149 10150 -1029 1162 0 c 2-1 --> 1 c (-b^{7, 147}_2 ∧ b^{7, 147}_1 ∧ -b^{7, 147}_0 ∧ -p_1029) -> (-b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ b^{7, 148}_0) c in CNF: c b^{7, 147}_2 ∨ -b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ p_1029 ∨ -b^{7, 148}_2 c b^{7, 147}_2 ∨ -b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ p_1029 ∨ -b^{7, 148}_1 c b^{7, 147}_2 ∨ -b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ p_1029 ∨ b^{7, 148}_0 c in DIMACS: 10148 -10149 10150 1029 -10151 0 10148 -10149 10150 1029 -10152 0 10148 -10149 10150 1029 10153 0 c 1-1 --> 0 c (-b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ b^{7, 147}_0 ∧ -p_1029) -> (-b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ -b^{7, 148}_0) c in CNF: c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ p_1029 ∨ -b^{7, 148}_2 c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ p_1029 ∨ -b^{7, 148}_1 c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ p_1029 ∨ -b^{7, 148}_0 c in DIMACS: 10148 10149 -10150 1029 -10151 0 10148 10149 -10150 1029 -10152 0 10148 10149 -10150 1029 -10153 0 c 0-1 --> -1 c (-b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ -b^{7, 147}_0 ∧ -p_1029) -> ( b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ b^{7, 148}_0) c in CNF: c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ p_1029 ∨ b^{7, 148}_2 c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ p_1029 ∨ -b^{7, 148}_1 c b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ p_1029 ∨ b^{7, 148}_0 c in DIMACS: 10148 10149 10150 1029 10151 0 10148 10149 10150 1029 -10152 0 10148 10149 10150 1029 10153 0 c -1-1 --> -2 c ( b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ b^{7, 147}_0 ∧ -p_1029) -> ( b^{7, 148}_2 ∧ b^{7, 148}_1 ∧ -b^{7, 148}_0) c in CNF: c -b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ p_1029 ∨ b^{7, 148}_2 c -b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ p_1029 ∨ b^{7, 148}_1 c -b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ p_1029 ∨ -b^{7, 148}_0 c in DIMACS: -10148 10149 -10150 1029 10151 0 -10148 10149 -10150 1029 10152 0 -10148 10149 -10150 1029 -10153 0 c -2-1 --> break c ( b^{7, 147}_2 ∧ b^{7, 147}_1 ∧ -b^{7, 147}_0 ∧ -p_1029) -> break c in CNF: c -b^{7, 147}_2 ∨ -b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ p_1029 ∨ break c in DIMACS: -10148 -10149 10150 1029 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 147}_2 ∧ -b^{7, 147}_1 ∧ -b^{7, 147}_0 ∧ true) c in CNF: c -b^{7, 147}_2 ∨ b^{7, 147}_1 ∨ b^{7, 147}_0 ∨ false c in DIMACS: -10148 10149 10150 0 c 3 does not represent an automaton state. c -(-b^{7, 147}_2 ∧ b^{7, 147}_1 ∧ b^{7, 147}_0 ∧ true) c in CNF: c b^{7, 147}_2 ∨ -b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ false c in DIMACS: 10148 -10149 -10150 0 c -3 does not represent an automaton state. c -( b^{7, 147}_2 ∧ b^{7, 147}_1 ∧ b^{7, 147}_0 ∧ true) c in CNF: c -b^{7, 147}_2 ∨ -b^{7, 147}_1 ∨ -b^{7, 147}_0 ∨ false c in DIMACS: -10148 -10149 -10150 0 c i = 148 c -2+1 --> -1 c ( b^{7, 148}_2 ∧ b^{7, 148}_1 ∧ -b^{7, 148}_0 ∧ p_1036) -> ( b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ b^{7, 149}_0) c in CNF: c -b^{7, 148}_2 ∨ -b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ -p_1036 ∨ b^{7, 149}_2 c -b^{7, 148}_2 ∨ -b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ -p_1036 ∨ -b^{7, 149}_1 c -b^{7, 148}_2 ∨ -b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ -p_1036 ∨ b^{7, 149}_0 c in DIMACS: -10151 -10152 10153 -1036 10154 0 -10151 -10152 10153 -1036 -10155 0 -10151 -10152 10153 -1036 10156 0 c -1+1 --> 0 c ( b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ b^{7, 148}_0 ∧ p_1036) -> (-b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ -b^{7, 149}_0) c in CNF: c -b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ -p_1036 ∨ -b^{7, 149}_2 c -b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ -p_1036 ∨ -b^{7, 149}_1 c -b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ -p_1036 ∨ -b^{7, 149}_0 c in DIMACS: -10151 10152 -10153 -1036 -10154 0 -10151 10152 -10153 -1036 -10155 0 -10151 10152 -10153 -1036 -10156 0 c 0+1 --> 1 c (-b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ -b^{7, 148}_0 ∧ p_1036) -> (-b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ b^{7, 149}_0) c in CNF: c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ -p_1036 ∨ -b^{7, 149}_2 c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ -p_1036 ∨ -b^{7, 149}_1 c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ -p_1036 ∨ b^{7, 149}_0 c in DIMACS: 10151 10152 10153 -1036 -10154 0 10151 10152 10153 -1036 -10155 0 10151 10152 10153 -1036 10156 0 c 1+1 --> 2 c (-b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ b^{7, 148}_0 ∧ p_1036) -> (-b^{7, 149}_2 ∧ b^{7, 149}_1 ∧ -b^{7, 149}_0) c in CNF: c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ -p_1036 ∨ -b^{7, 149}_2 c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ -p_1036 ∨ b^{7, 149}_1 c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ -p_1036 ∨ -b^{7, 149}_0 c in DIMACS: 10151 10152 -10153 -1036 -10154 0 10151 10152 -10153 -1036 10155 0 10151 10152 -10153 -1036 -10156 0 c 2+1 --> break c (-b^{7, 148}_2 ∧ b^{7, 148}_1 ∧ -b^{7, 148}_0 ∧ p_1036) -> break c in CNF: c b^{7, 148}_2 ∨ -b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ -p_1036 ∨ break c in DIMACS: 10151 -10152 10153 -1036 1162 0 c 2-1 --> 1 c (-b^{7, 148}_2 ∧ b^{7, 148}_1 ∧ -b^{7, 148}_0 ∧ -p_1036) -> (-b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ b^{7, 149}_0) c in CNF: c b^{7, 148}_2 ∨ -b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ p_1036 ∨ -b^{7, 149}_2 c b^{7, 148}_2 ∨ -b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ p_1036 ∨ -b^{7, 149}_1 c b^{7, 148}_2 ∨ -b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ p_1036 ∨ b^{7, 149}_0 c in DIMACS: 10151 -10152 10153 1036 -10154 0 10151 -10152 10153 1036 -10155 0 10151 -10152 10153 1036 10156 0 c 1-1 --> 0 c (-b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ b^{7, 148}_0 ∧ -p_1036) -> (-b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ -b^{7, 149}_0) c in CNF: c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ p_1036 ∨ -b^{7, 149}_2 c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ p_1036 ∨ -b^{7, 149}_1 c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ p_1036 ∨ -b^{7, 149}_0 c in DIMACS: 10151 10152 -10153 1036 -10154 0 10151 10152 -10153 1036 -10155 0 10151 10152 -10153 1036 -10156 0 c 0-1 --> -1 c (-b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ -b^{7, 148}_0 ∧ -p_1036) -> ( b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ b^{7, 149}_0) c in CNF: c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ p_1036 ∨ b^{7, 149}_2 c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ p_1036 ∨ -b^{7, 149}_1 c b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ p_1036 ∨ b^{7, 149}_0 c in DIMACS: 10151 10152 10153 1036 10154 0 10151 10152 10153 1036 -10155 0 10151 10152 10153 1036 10156 0 c -1-1 --> -2 c ( b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ b^{7, 148}_0 ∧ -p_1036) -> ( b^{7, 149}_2 ∧ b^{7, 149}_1 ∧ -b^{7, 149}_0) c in CNF: c -b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ p_1036 ∨ b^{7, 149}_2 c -b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ p_1036 ∨ b^{7, 149}_1 c -b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ p_1036 ∨ -b^{7, 149}_0 c in DIMACS: -10151 10152 -10153 1036 10154 0 -10151 10152 -10153 1036 10155 0 -10151 10152 -10153 1036 -10156 0 c -2-1 --> break c ( b^{7, 148}_2 ∧ b^{7, 148}_1 ∧ -b^{7, 148}_0 ∧ -p_1036) -> break c in CNF: c -b^{7, 148}_2 ∨ -b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ p_1036 ∨ break c in DIMACS: -10151 -10152 10153 1036 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 148}_2 ∧ -b^{7, 148}_1 ∧ -b^{7, 148}_0 ∧ true) c in CNF: c -b^{7, 148}_2 ∨ b^{7, 148}_1 ∨ b^{7, 148}_0 ∨ false c in DIMACS: -10151 10152 10153 0 c 3 does not represent an automaton state. c -(-b^{7, 148}_2 ∧ b^{7, 148}_1 ∧ b^{7, 148}_0 ∧ true) c in CNF: c b^{7, 148}_2 ∨ -b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ false c in DIMACS: 10151 -10152 -10153 0 c -3 does not represent an automaton state. c -( b^{7, 148}_2 ∧ b^{7, 148}_1 ∧ b^{7, 148}_0 ∧ true) c in CNF: c -b^{7, 148}_2 ∨ -b^{7, 148}_1 ∨ -b^{7, 148}_0 ∨ false c in DIMACS: -10151 -10152 -10153 0 c i = 149 c -2+1 --> -1 c ( b^{7, 149}_2 ∧ b^{7, 149}_1 ∧ -b^{7, 149}_0 ∧ p_1043) -> ( b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ b^{7, 150}_0) c in CNF: c -b^{7, 149}_2 ∨ -b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ -p_1043 ∨ b^{7, 150}_2 c -b^{7, 149}_2 ∨ -b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ -p_1043 ∨ -b^{7, 150}_1 c -b^{7, 149}_2 ∨ -b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ -p_1043 ∨ b^{7, 150}_0 c in DIMACS: -10154 -10155 10156 -1043 10157 0 -10154 -10155 10156 -1043 -10158 0 -10154 -10155 10156 -1043 10159 0 c -1+1 --> 0 c ( b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ b^{7, 149}_0 ∧ p_1043) -> (-b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ -b^{7, 150}_0) c in CNF: c -b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ -p_1043 ∨ -b^{7, 150}_2 c -b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ -p_1043 ∨ -b^{7, 150}_1 c -b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ -p_1043 ∨ -b^{7, 150}_0 c in DIMACS: -10154 10155 -10156 -1043 -10157 0 -10154 10155 -10156 -1043 -10158 0 -10154 10155 -10156 -1043 -10159 0 c 0+1 --> 1 c (-b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ -b^{7, 149}_0 ∧ p_1043) -> (-b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ b^{7, 150}_0) c in CNF: c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ -p_1043 ∨ -b^{7, 150}_2 c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ -p_1043 ∨ -b^{7, 150}_1 c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ -p_1043 ∨ b^{7, 150}_0 c in DIMACS: 10154 10155 10156 -1043 -10157 0 10154 10155 10156 -1043 -10158 0 10154 10155 10156 -1043 10159 0 c 1+1 --> 2 c (-b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ b^{7, 149}_0 ∧ p_1043) -> (-b^{7, 150}_2 ∧ b^{7, 150}_1 ∧ -b^{7, 150}_0) c in CNF: c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ -p_1043 ∨ -b^{7, 150}_2 c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ -p_1043 ∨ b^{7, 150}_1 c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ -p_1043 ∨ -b^{7, 150}_0 c in DIMACS: 10154 10155 -10156 -1043 -10157 0 10154 10155 -10156 -1043 10158 0 10154 10155 -10156 -1043 -10159 0 c 2+1 --> break c (-b^{7, 149}_2 ∧ b^{7, 149}_1 ∧ -b^{7, 149}_0 ∧ p_1043) -> break c in CNF: c b^{7, 149}_2 ∨ -b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ -p_1043 ∨ break c in DIMACS: 10154 -10155 10156 -1043 1162 0 c 2-1 --> 1 c (-b^{7, 149}_2 ∧ b^{7, 149}_1 ∧ -b^{7, 149}_0 ∧ -p_1043) -> (-b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ b^{7, 150}_0) c in CNF: c b^{7, 149}_2 ∨ -b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ p_1043 ∨ -b^{7, 150}_2 c b^{7, 149}_2 ∨ -b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ p_1043 ∨ -b^{7, 150}_1 c b^{7, 149}_2 ∨ -b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ p_1043 ∨ b^{7, 150}_0 c in DIMACS: 10154 -10155 10156 1043 -10157 0 10154 -10155 10156 1043 -10158 0 10154 -10155 10156 1043 10159 0 c 1-1 --> 0 c (-b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ b^{7, 149}_0 ∧ -p_1043) -> (-b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ -b^{7, 150}_0) c in CNF: c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ p_1043 ∨ -b^{7, 150}_2 c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ p_1043 ∨ -b^{7, 150}_1 c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ p_1043 ∨ -b^{7, 150}_0 c in DIMACS: 10154 10155 -10156 1043 -10157 0 10154 10155 -10156 1043 -10158 0 10154 10155 -10156 1043 -10159 0 c 0-1 --> -1 c (-b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ -b^{7, 149}_0 ∧ -p_1043) -> ( b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ b^{7, 150}_0) c in CNF: c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ p_1043 ∨ b^{7, 150}_2 c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ p_1043 ∨ -b^{7, 150}_1 c b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ p_1043 ∨ b^{7, 150}_0 c in DIMACS: 10154 10155 10156 1043 10157 0 10154 10155 10156 1043 -10158 0 10154 10155 10156 1043 10159 0 c -1-1 --> -2 c ( b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ b^{7, 149}_0 ∧ -p_1043) -> ( b^{7, 150}_2 ∧ b^{7, 150}_1 ∧ -b^{7, 150}_0) c in CNF: c -b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ p_1043 ∨ b^{7, 150}_2 c -b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ p_1043 ∨ b^{7, 150}_1 c -b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ p_1043 ∨ -b^{7, 150}_0 c in DIMACS: -10154 10155 -10156 1043 10157 0 -10154 10155 -10156 1043 10158 0 -10154 10155 -10156 1043 -10159 0 c -2-1 --> break c ( b^{7, 149}_2 ∧ b^{7, 149}_1 ∧ -b^{7, 149}_0 ∧ -p_1043) -> break c in CNF: c -b^{7, 149}_2 ∨ -b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ p_1043 ∨ break c in DIMACS: -10154 -10155 10156 1043 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 149}_2 ∧ -b^{7, 149}_1 ∧ -b^{7, 149}_0 ∧ true) c in CNF: c -b^{7, 149}_2 ∨ b^{7, 149}_1 ∨ b^{7, 149}_0 ∨ false c in DIMACS: -10154 10155 10156 0 c 3 does not represent an automaton state. c -(-b^{7, 149}_2 ∧ b^{7, 149}_1 ∧ b^{7, 149}_0 ∧ true) c in CNF: c b^{7, 149}_2 ∨ -b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ false c in DIMACS: 10154 -10155 -10156 0 c -3 does not represent an automaton state. c -( b^{7, 149}_2 ∧ b^{7, 149}_1 ∧ b^{7, 149}_0 ∧ true) c in CNF: c -b^{7, 149}_2 ∨ -b^{7, 149}_1 ∨ -b^{7, 149}_0 ∨ false c in DIMACS: -10154 -10155 -10156 0 c i = 150 c -2+1 --> -1 c ( b^{7, 150}_2 ∧ b^{7, 150}_1 ∧ -b^{7, 150}_0 ∧ p_1050) -> ( b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ b^{7, 151}_0) c in CNF: c -b^{7, 150}_2 ∨ -b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ -p_1050 ∨ b^{7, 151}_2 c -b^{7, 150}_2 ∨ -b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ -p_1050 ∨ -b^{7, 151}_1 c -b^{7, 150}_2 ∨ -b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ -p_1050 ∨ b^{7, 151}_0 c in DIMACS: -10157 -10158 10159 -1050 10160 0 -10157 -10158 10159 -1050 -10161 0 -10157 -10158 10159 -1050 10162 0 c -1+1 --> 0 c ( b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ b^{7, 150}_0 ∧ p_1050) -> (-b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ -b^{7, 151}_0) c in CNF: c -b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ -p_1050 ∨ -b^{7, 151}_2 c -b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ -p_1050 ∨ -b^{7, 151}_1 c -b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ -p_1050 ∨ -b^{7, 151}_0 c in DIMACS: -10157 10158 -10159 -1050 -10160 0 -10157 10158 -10159 -1050 -10161 0 -10157 10158 -10159 -1050 -10162 0 c 0+1 --> 1 c (-b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ -b^{7, 150}_0 ∧ p_1050) -> (-b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ b^{7, 151}_0) c in CNF: c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ -p_1050 ∨ -b^{7, 151}_2 c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ -p_1050 ∨ -b^{7, 151}_1 c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ -p_1050 ∨ b^{7, 151}_0 c in DIMACS: 10157 10158 10159 -1050 -10160 0 10157 10158 10159 -1050 -10161 0 10157 10158 10159 -1050 10162 0 c 1+1 --> 2 c (-b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ b^{7, 150}_0 ∧ p_1050) -> (-b^{7, 151}_2 ∧ b^{7, 151}_1 ∧ -b^{7, 151}_0) c in CNF: c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ -p_1050 ∨ -b^{7, 151}_2 c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ -p_1050 ∨ b^{7, 151}_1 c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ -p_1050 ∨ -b^{7, 151}_0 c in DIMACS: 10157 10158 -10159 -1050 -10160 0 10157 10158 -10159 -1050 10161 0 10157 10158 -10159 -1050 -10162 0 c 2+1 --> break c (-b^{7, 150}_2 ∧ b^{7, 150}_1 ∧ -b^{7, 150}_0 ∧ p_1050) -> break c in CNF: c b^{7, 150}_2 ∨ -b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ -p_1050 ∨ break c in DIMACS: 10157 -10158 10159 -1050 1162 0 c 2-1 --> 1 c (-b^{7, 150}_2 ∧ b^{7, 150}_1 ∧ -b^{7, 150}_0 ∧ -p_1050) -> (-b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ b^{7, 151}_0) c in CNF: c b^{7, 150}_2 ∨ -b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ p_1050 ∨ -b^{7, 151}_2 c b^{7, 150}_2 ∨ -b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ p_1050 ∨ -b^{7, 151}_1 c b^{7, 150}_2 ∨ -b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ p_1050 ∨ b^{7, 151}_0 c in DIMACS: 10157 -10158 10159 1050 -10160 0 10157 -10158 10159 1050 -10161 0 10157 -10158 10159 1050 10162 0 c 1-1 --> 0 c (-b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ b^{7, 150}_0 ∧ -p_1050) -> (-b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ -b^{7, 151}_0) c in CNF: c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ p_1050 ∨ -b^{7, 151}_2 c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ p_1050 ∨ -b^{7, 151}_1 c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ p_1050 ∨ -b^{7, 151}_0 c in DIMACS: 10157 10158 -10159 1050 -10160 0 10157 10158 -10159 1050 -10161 0 10157 10158 -10159 1050 -10162 0 c 0-1 --> -1 c (-b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ -b^{7, 150}_0 ∧ -p_1050) -> ( b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ b^{7, 151}_0) c in CNF: c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ p_1050 ∨ b^{7, 151}_2 c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ p_1050 ∨ -b^{7, 151}_1 c b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ p_1050 ∨ b^{7, 151}_0 c in DIMACS: 10157 10158 10159 1050 10160 0 10157 10158 10159 1050 -10161 0 10157 10158 10159 1050 10162 0 c -1-1 --> -2 c ( b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ b^{7, 150}_0 ∧ -p_1050) -> ( b^{7, 151}_2 ∧ b^{7, 151}_1 ∧ -b^{7, 151}_0) c in CNF: c -b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ p_1050 ∨ b^{7, 151}_2 c -b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ p_1050 ∨ b^{7, 151}_1 c -b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ p_1050 ∨ -b^{7, 151}_0 c in DIMACS: -10157 10158 -10159 1050 10160 0 -10157 10158 -10159 1050 10161 0 -10157 10158 -10159 1050 -10162 0 c -2-1 --> break c ( b^{7, 150}_2 ∧ b^{7, 150}_1 ∧ -b^{7, 150}_0 ∧ -p_1050) -> break c in CNF: c -b^{7, 150}_2 ∨ -b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ p_1050 ∨ break c in DIMACS: -10157 -10158 10159 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 150}_2 ∧ -b^{7, 150}_1 ∧ -b^{7, 150}_0 ∧ true) c in CNF: c -b^{7, 150}_2 ∨ b^{7, 150}_1 ∨ b^{7, 150}_0 ∨ false c in DIMACS: -10157 10158 10159 0 c 3 does not represent an automaton state. c -(-b^{7, 150}_2 ∧ b^{7, 150}_1 ∧ b^{7, 150}_0 ∧ true) c in CNF: c b^{7, 150}_2 ∨ -b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ false c in DIMACS: 10157 -10158 -10159 0 c -3 does not represent an automaton state. c -( b^{7, 150}_2 ∧ b^{7, 150}_1 ∧ b^{7, 150}_0 ∧ true) c in CNF: c -b^{7, 150}_2 ∨ -b^{7, 150}_1 ∨ -b^{7, 150}_0 ∨ false c in DIMACS: -10157 -10158 -10159 0 c i = 151 c -2+1 --> -1 c ( b^{7, 151}_2 ∧ b^{7, 151}_1 ∧ -b^{7, 151}_0 ∧ p_1057) -> ( b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ b^{7, 152}_0) c in CNF: c -b^{7, 151}_2 ∨ -b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ -p_1057 ∨ b^{7, 152}_2 c -b^{7, 151}_2 ∨ -b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ -p_1057 ∨ -b^{7, 152}_1 c -b^{7, 151}_2 ∨ -b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ -p_1057 ∨ b^{7, 152}_0 c in DIMACS: -10160 -10161 10162 -1057 10163 0 -10160 -10161 10162 -1057 -10164 0 -10160 -10161 10162 -1057 10165 0 c -1+1 --> 0 c ( b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ b^{7, 151}_0 ∧ p_1057) -> (-b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ -b^{7, 152}_0) c in CNF: c -b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ -p_1057 ∨ -b^{7, 152}_2 c -b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ -p_1057 ∨ -b^{7, 152}_1 c -b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ -p_1057 ∨ -b^{7, 152}_0 c in DIMACS: -10160 10161 -10162 -1057 -10163 0 -10160 10161 -10162 -1057 -10164 0 -10160 10161 -10162 -1057 -10165 0 c 0+1 --> 1 c (-b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ -b^{7, 151}_0 ∧ p_1057) -> (-b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ b^{7, 152}_0) c in CNF: c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ -p_1057 ∨ -b^{7, 152}_2 c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ -p_1057 ∨ -b^{7, 152}_1 c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ -p_1057 ∨ b^{7, 152}_0 c in DIMACS: 10160 10161 10162 -1057 -10163 0 10160 10161 10162 -1057 -10164 0 10160 10161 10162 -1057 10165 0 c 1+1 --> 2 c (-b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ b^{7, 151}_0 ∧ p_1057) -> (-b^{7, 152}_2 ∧ b^{7, 152}_1 ∧ -b^{7, 152}_0) c in CNF: c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ -p_1057 ∨ -b^{7, 152}_2 c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ -p_1057 ∨ b^{7, 152}_1 c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ -p_1057 ∨ -b^{7, 152}_0 c in DIMACS: 10160 10161 -10162 -1057 -10163 0 10160 10161 -10162 -1057 10164 0 10160 10161 -10162 -1057 -10165 0 c 2+1 --> break c (-b^{7, 151}_2 ∧ b^{7, 151}_1 ∧ -b^{7, 151}_0 ∧ p_1057) -> break c in CNF: c b^{7, 151}_2 ∨ -b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ -p_1057 ∨ break c in DIMACS: 10160 -10161 10162 -1057 1162 0 c 2-1 --> 1 c (-b^{7, 151}_2 ∧ b^{7, 151}_1 ∧ -b^{7, 151}_0 ∧ -p_1057) -> (-b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ b^{7, 152}_0) c in CNF: c b^{7, 151}_2 ∨ -b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ p_1057 ∨ -b^{7, 152}_2 c b^{7, 151}_2 ∨ -b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ p_1057 ∨ -b^{7, 152}_1 c b^{7, 151}_2 ∨ -b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ p_1057 ∨ b^{7, 152}_0 c in DIMACS: 10160 -10161 10162 1057 -10163 0 10160 -10161 10162 1057 -10164 0 10160 -10161 10162 1057 10165 0 c 1-1 --> 0 c (-b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ b^{7, 151}_0 ∧ -p_1057) -> (-b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ -b^{7, 152}_0) c in CNF: c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ p_1057 ∨ -b^{7, 152}_2 c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ p_1057 ∨ -b^{7, 152}_1 c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ p_1057 ∨ -b^{7, 152}_0 c in DIMACS: 10160 10161 -10162 1057 -10163 0 10160 10161 -10162 1057 -10164 0 10160 10161 -10162 1057 -10165 0 c 0-1 --> -1 c (-b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ -b^{7, 151}_0 ∧ -p_1057) -> ( b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ b^{7, 152}_0) c in CNF: c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ p_1057 ∨ b^{7, 152}_2 c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ p_1057 ∨ -b^{7, 152}_1 c b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ p_1057 ∨ b^{7, 152}_0 c in DIMACS: 10160 10161 10162 1057 10163 0 10160 10161 10162 1057 -10164 0 10160 10161 10162 1057 10165 0 c -1-1 --> -2 c ( b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ b^{7, 151}_0 ∧ -p_1057) -> ( b^{7, 152}_2 ∧ b^{7, 152}_1 ∧ -b^{7, 152}_0) c in CNF: c -b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ p_1057 ∨ b^{7, 152}_2 c -b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ p_1057 ∨ b^{7, 152}_1 c -b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ p_1057 ∨ -b^{7, 152}_0 c in DIMACS: -10160 10161 -10162 1057 10163 0 -10160 10161 -10162 1057 10164 0 -10160 10161 -10162 1057 -10165 0 c -2-1 --> break c ( b^{7, 151}_2 ∧ b^{7, 151}_1 ∧ -b^{7, 151}_0 ∧ -p_1057) -> break c in CNF: c -b^{7, 151}_2 ∨ -b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ p_1057 ∨ break c in DIMACS: -10160 -10161 10162 1057 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 151}_2 ∧ -b^{7, 151}_1 ∧ -b^{7, 151}_0 ∧ true) c in CNF: c -b^{7, 151}_2 ∨ b^{7, 151}_1 ∨ b^{7, 151}_0 ∨ false c in DIMACS: -10160 10161 10162 0 c 3 does not represent an automaton state. c -(-b^{7, 151}_2 ∧ b^{7, 151}_1 ∧ b^{7, 151}_0 ∧ true) c in CNF: c b^{7, 151}_2 ∨ -b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ false c in DIMACS: 10160 -10161 -10162 0 c -3 does not represent an automaton state. c -( b^{7, 151}_2 ∧ b^{7, 151}_1 ∧ b^{7, 151}_0 ∧ true) c in CNF: c -b^{7, 151}_2 ∨ -b^{7, 151}_1 ∨ -b^{7, 151}_0 ∨ false c in DIMACS: -10160 -10161 -10162 0 c i = 152 c -2+1 --> -1 c ( b^{7, 152}_2 ∧ b^{7, 152}_1 ∧ -b^{7, 152}_0 ∧ p_1064) -> ( b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ b^{7, 153}_0) c in CNF: c -b^{7, 152}_2 ∨ -b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ -p_1064 ∨ b^{7, 153}_2 c -b^{7, 152}_2 ∨ -b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ -p_1064 ∨ -b^{7, 153}_1 c -b^{7, 152}_2 ∨ -b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ -p_1064 ∨ b^{7, 153}_0 c in DIMACS: -10163 -10164 10165 -1064 10166 0 -10163 -10164 10165 -1064 -10167 0 -10163 -10164 10165 -1064 10168 0 c -1+1 --> 0 c ( b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ b^{7, 152}_0 ∧ p_1064) -> (-b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ -b^{7, 153}_0) c in CNF: c -b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ -p_1064 ∨ -b^{7, 153}_2 c -b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ -p_1064 ∨ -b^{7, 153}_1 c -b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ -p_1064 ∨ -b^{7, 153}_0 c in DIMACS: -10163 10164 -10165 -1064 -10166 0 -10163 10164 -10165 -1064 -10167 0 -10163 10164 -10165 -1064 -10168 0 c 0+1 --> 1 c (-b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ -b^{7, 152}_0 ∧ p_1064) -> (-b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ b^{7, 153}_0) c in CNF: c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ -p_1064 ∨ -b^{7, 153}_2 c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ -p_1064 ∨ -b^{7, 153}_1 c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ -p_1064 ∨ b^{7, 153}_0 c in DIMACS: 10163 10164 10165 -1064 -10166 0 10163 10164 10165 -1064 -10167 0 10163 10164 10165 -1064 10168 0 c 1+1 --> 2 c (-b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ b^{7, 152}_0 ∧ p_1064) -> (-b^{7, 153}_2 ∧ b^{7, 153}_1 ∧ -b^{7, 153}_0) c in CNF: c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ -p_1064 ∨ -b^{7, 153}_2 c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ -p_1064 ∨ b^{7, 153}_1 c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ -p_1064 ∨ -b^{7, 153}_0 c in DIMACS: 10163 10164 -10165 -1064 -10166 0 10163 10164 -10165 -1064 10167 0 10163 10164 -10165 -1064 -10168 0 c 2+1 --> break c (-b^{7, 152}_2 ∧ b^{7, 152}_1 ∧ -b^{7, 152}_0 ∧ p_1064) -> break c in CNF: c b^{7, 152}_2 ∨ -b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ -p_1064 ∨ break c in DIMACS: 10163 -10164 10165 -1064 1162 0 c 2-1 --> 1 c (-b^{7, 152}_2 ∧ b^{7, 152}_1 ∧ -b^{7, 152}_0 ∧ -p_1064) -> (-b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ b^{7, 153}_0) c in CNF: c b^{7, 152}_2 ∨ -b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ p_1064 ∨ -b^{7, 153}_2 c b^{7, 152}_2 ∨ -b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ p_1064 ∨ -b^{7, 153}_1 c b^{7, 152}_2 ∨ -b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ p_1064 ∨ b^{7, 153}_0 c in DIMACS: 10163 -10164 10165 1064 -10166 0 10163 -10164 10165 1064 -10167 0 10163 -10164 10165 1064 10168 0 c 1-1 --> 0 c (-b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ b^{7, 152}_0 ∧ -p_1064) -> (-b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ -b^{7, 153}_0) c in CNF: c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ p_1064 ∨ -b^{7, 153}_2 c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ p_1064 ∨ -b^{7, 153}_1 c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ p_1064 ∨ -b^{7, 153}_0 c in DIMACS: 10163 10164 -10165 1064 -10166 0 10163 10164 -10165 1064 -10167 0 10163 10164 -10165 1064 -10168 0 c 0-1 --> -1 c (-b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ -b^{7, 152}_0 ∧ -p_1064) -> ( b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ b^{7, 153}_0) c in CNF: c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ p_1064 ∨ b^{7, 153}_2 c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ p_1064 ∨ -b^{7, 153}_1 c b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ p_1064 ∨ b^{7, 153}_0 c in DIMACS: 10163 10164 10165 1064 10166 0 10163 10164 10165 1064 -10167 0 10163 10164 10165 1064 10168 0 c -1-1 --> -2 c ( b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ b^{7, 152}_0 ∧ -p_1064) -> ( b^{7, 153}_2 ∧ b^{7, 153}_1 ∧ -b^{7, 153}_0) c in CNF: c -b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ p_1064 ∨ b^{7, 153}_2 c -b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ p_1064 ∨ b^{7, 153}_1 c -b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ p_1064 ∨ -b^{7, 153}_0 c in DIMACS: -10163 10164 -10165 1064 10166 0 -10163 10164 -10165 1064 10167 0 -10163 10164 -10165 1064 -10168 0 c -2-1 --> break c ( b^{7, 152}_2 ∧ b^{7, 152}_1 ∧ -b^{7, 152}_0 ∧ -p_1064) -> break c in CNF: c -b^{7, 152}_2 ∨ -b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ p_1064 ∨ break c in DIMACS: -10163 -10164 10165 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 152}_2 ∧ -b^{7, 152}_1 ∧ -b^{7, 152}_0 ∧ true) c in CNF: c -b^{7, 152}_2 ∨ b^{7, 152}_1 ∨ b^{7, 152}_0 ∨ false c in DIMACS: -10163 10164 10165 0 c 3 does not represent an automaton state. c -(-b^{7, 152}_2 ∧ b^{7, 152}_1 ∧ b^{7, 152}_0 ∧ true) c in CNF: c b^{7, 152}_2 ∨ -b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ false c in DIMACS: 10163 -10164 -10165 0 c -3 does not represent an automaton state. c -( b^{7, 152}_2 ∧ b^{7, 152}_1 ∧ b^{7, 152}_0 ∧ true) c in CNF: c -b^{7, 152}_2 ∨ -b^{7, 152}_1 ∨ -b^{7, 152}_0 ∨ false c in DIMACS: -10163 -10164 -10165 0 c i = 153 c -2+1 --> -1 c ( b^{7, 153}_2 ∧ b^{7, 153}_1 ∧ -b^{7, 153}_0 ∧ p_1071) -> ( b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ b^{7, 154}_0) c in CNF: c -b^{7, 153}_2 ∨ -b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ -p_1071 ∨ b^{7, 154}_2 c -b^{7, 153}_2 ∨ -b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ -p_1071 ∨ -b^{7, 154}_1 c -b^{7, 153}_2 ∨ -b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ -p_1071 ∨ b^{7, 154}_0 c in DIMACS: -10166 -10167 10168 -1071 10169 0 -10166 -10167 10168 -1071 -10170 0 -10166 -10167 10168 -1071 10171 0 c -1+1 --> 0 c ( b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ b^{7, 153}_0 ∧ p_1071) -> (-b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ -b^{7, 154}_0) c in CNF: c -b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ -p_1071 ∨ -b^{7, 154}_2 c -b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ -p_1071 ∨ -b^{7, 154}_1 c -b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ -p_1071 ∨ -b^{7, 154}_0 c in DIMACS: -10166 10167 -10168 -1071 -10169 0 -10166 10167 -10168 -1071 -10170 0 -10166 10167 -10168 -1071 -10171 0 c 0+1 --> 1 c (-b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ -b^{7, 153}_0 ∧ p_1071) -> (-b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ b^{7, 154}_0) c in CNF: c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ -p_1071 ∨ -b^{7, 154}_2 c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ -p_1071 ∨ -b^{7, 154}_1 c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ -p_1071 ∨ b^{7, 154}_0 c in DIMACS: 10166 10167 10168 -1071 -10169 0 10166 10167 10168 -1071 -10170 0 10166 10167 10168 -1071 10171 0 c 1+1 --> 2 c (-b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ b^{7, 153}_0 ∧ p_1071) -> (-b^{7, 154}_2 ∧ b^{7, 154}_1 ∧ -b^{7, 154}_0) c in CNF: c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ -p_1071 ∨ -b^{7, 154}_2 c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ -p_1071 ∨ b^{7, 154}_1 c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ -p_1071 ∨ -b^{7, 154}_0 c in DIMACS: 10166 10167 -10168 -1071 -10169 0 10166 10167 -10168 -1071 10170 0 10166 10167 -10168 -1071 -10171 0 c 2+1 --> break c (-b^{7, 153}_2 ∧ b^{7, 153}_1 ∧ -b^{7, 153}_0 ∧ p_1071) -> break c in CNF: c b^{7, 153}_2 ∨ -b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ -p_1071 ∨ break c in DIMACS: 10166 -10167 10168 -1071 1162 0 c 2-1 --> 1 c (-b^{7, 153}_2 ∧ b^{7, 153}_1 ∧ -b^{7, 153}_0 ∧ -p_1071) -> (-b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ b^{7, 154}_0) c in CNF: c b^{7, 153}_2 ∨ -b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ p_1071 ∨ -b^{7, 154}_2 c b^{7, 153}_2 ∨ -b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ p_1071 ∨ -b^{7, 154}_1 c b^{7, 153}_2 ∨ -b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ p_1071 ∨ b^{7, 154}_0 c in DIMACS: 10166 -10167 10168 1071 -10169 0 10166 -10167 10168 1071 -10170 0 10166 -10167 10168 1071 10171 0 c 1-1 --> 0 c (-b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ b^{7, 153}_0 ∧ -p_1071) -> (-b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ -b^{7, 154}_0) c in CNF: c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ p_1071 ∨ -b^{7, 154}_2 c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ p_1071 ∨ -b^{7, 154}_1 c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ p_1071 ∨ -b^{7, 154}_0 c in DIMACS: 10166 10167 -10168 1071 -10169 0 10166 10167 -10168 1071 -10170 0 10166 10167 -10168 1071 -10171 0 c 0-1 --> -1 c (-b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ -b^{7, 153}_0 ∧ -p_1071) -> ( b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ b^{7, 154}_0) c in CNF: c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ p_1071 ∨ b^{7, 154}_2 c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ p_1071 ∨ -b^{7, 154}_1 c b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ p_1071 ∨ b^{7, 154}_0 c in DIMACS: 10166 10167 10168 1071 10169 0 10166 10167 10168 1071 -10170 0 10166 10167 10168 1071 10171 0 c -1-1 --> -2 c ( b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ b^{7, 153}_0 ∧ -p_1071) -> ( b^{7, 154}_2 ∧ b^{7, 154}_1 ∧ -b^{7, 154}_0) c in CNF: c -b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ p_1071 ∨ b^{7, 154}_2 c -b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ p_1071 ∨ b^{7, 154}_1 c -b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ p_1071 ∨ -b^{7, 154}_0 c in DIMACS: -10166 10167 -10168 1071 10169 0 -10166 10167 -10168 1071 10170 0 -10166 10167 -10168 1071 -10171 0 c -2-1 --> break c ( b^{7, 153}_2 ∧ b^{7, 153}_1 ∧ -b^{7, 153}_0 ∧ -p_1071) -> break c in CNF: c -b^{7, 153}_2 ∨ -b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ p_1071 ∨ break c in DIMACS: -10166 -10167 10168 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 153}_2 ∧ -b^{7, 153}_1 ∧ -b^{7, 153}_0 ∧ true) c in CNF: c -b^{7, 153}_2 ∨ b^{7, 153}_1 ∨ b^{7, 153}_0 ∨ false c in DIMACS: -10166 10167 10168 0 c 3 does not represent an automaton state. c -(-b^{7, 153}_2 ∧ b^{7, 153}_1 ∧ b^{7, 153}_0 ∧ true) c in CNF: c b^{7, 153}_2 ∨ -b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ false c in DIMACS: 10166 -10167 -10168 0 c -3 does not represent an automaton state. c -( b^{7, 153}_2 ∧ b^{7, 153}_1 ∧ b^{7, 153}_0 ∧ true) c in CNF: c -b^{7, 153}_2 ∨ -b^{7, 153}_1 ∨ -b^{7, 153}_0 ∨ false c in DIMACS: -10166 -10167 -10168 0 c i = 154 c -2+1 --> -1 c ( b^{7, 154}_2 ∧ b^{7, 154}_1 ∧ -b^{7, 154}_0 ∧ p_1078) -> ( b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ b^{7, 155}_0) c in CNF: c -b^{7, 154}_2 ∨ -b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ -p_1078 ∨ b^{7, 155}_2 c -b^{7, 154}_2 ∨ -b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ -p_1078 ∨ -b^{7, 155}_1 c -b^{7, 154}_2 ∨ -b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ -p_1078 ∨ b^{7, 155}_0 c in DIMACS: -10169 -10170 10171 -1078 10172 0 -10169 -10170 10171 -1078 -10173 0 -10169 -10170 10171 -1078 10174 0 c -1+1 --> 0 c ( b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ b^{7, 154}_0 ∧ p_1078) -> (-b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ -b^{7, 155}_0) c in CNF: c -b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ -p_1078 ∨ -b^{7, 155}_2 c -b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ -p_1078 ∨ -b^{7, 155}_1 c -b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ -p_1078 ∨ -b^{7, 155}_0 c in DIMACS: -10169 10170 -10171 -1078 -10172 0 -10169 10170 -10171 -1078 -10173 0 -10169 10170 -10171 -1078 -10174 0 c 0+1 --> 1 c (-b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ -b^{7, 154}_0 ∧ p_1078) -> (-b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ b^{7, 155}_0) c in CNF: c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ -p_1078 ∨ -b^{7, 155}_2 c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ -p_1078 ∨ -b^{7, 155}_1 c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ -p_1078 ∨ b^{7, 155}_0 c in DIMACS: 10169 10170 10171 -1078 -10172 0 10169 10170 10171 -1078 -10173 0 10169 10170 10171 -1078 10174 0 c 1+1 --> 2 c (-b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ b^{7, 154}_0 ∧ p_1078) -> (-b^{7, 155}_2 ∧ b^{7, 155}_1 ∧ -b^{7, 155}_0) c in CNF: c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ -p_1078 ∨ -b^{7, 155}_2 c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ -p_1078 ∨ b^{7, 155}_1 c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ -p_1078 ∨ -b^{7, 155}_0 c in DIMACS: 10169 10170 -10171 -1078 -10172 0 10169 10170 -10171 -1078 10173 0 10169 10170 -10171 -1078 -10174 0 c 2+1 --> break c (-b^{7, 154}_2 ∧ b^{7, 154}_1 ∧ -b^{7, 154}_0 ∧ p_1078) -> break c in CNF: c b^{7, 154}_2 ∨ -b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ -p_1078 ∨ break c in DIMACS: 10169 -10170 10171 -1078 1162 0 c 2-1 --> 1 c (-b^{7, 154}_2 ∧ b^{7, 154}_1 ∧ -b^{7, 154}_0 ∧ -p_1078) -> (-b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ b^{7, 155}_0) c in CNF: c b^{7, 154}_2 ∨ -b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ p_1078 ∨ -b^{7, 155}_2 c b^{7, 154}_2 ∨ -b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ p_1078 ∨ -b^{7, 155}_1 c b^{7, 154}_2 ∨ -b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ p_1078 ∨ b^{7, 155}_0 c in DIMACS: 10169 -10170 10171 1078 -10172 0 10169 -10170 10171 1078 -10173 0 10169 -10170 10171 1078 10174 0 c 1-1 --> 0 c (-b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ b^{7, 154}_0 ∧ -p_1078) -> (-b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ -b^{7, 155}_0) c in CNF: c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ p_1078 ∨ -b^{7, 155}_2 c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ p_1078 ∨ -b^{7, 155}_1 c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ p_1078 ∨ -b^{7, 155}_0 c in DIMACS: 10169 10170 -10171 1078 -10172 0 10169 10170 -10171 1078 -10173 0 10169 10170 -10171 1078 -10174 0 c 0-1 --> -1 c (-b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ -b^{7, 154}_0 ∧ -p_1078) -> ( b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ b^{7, 155}_0) c in CNF: c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ p_1078 ∨ b^{7, 155}_2 c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ p_1078 ∨ -b^{7, 155}_1 c b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ p_1078 ∨ b^{7, 155}_0 c in DIMACS: 10169 10170 10171 1078 10172 0 10169 10170 10171 1078 -10173 0 10169 10170 10171 1078 10174 0 c -1-1 --> -2 c ( b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ b^{7, 154}_0 ∧ -p_1078) -> ( b^{7, 155}_2 ∧ b^{7, 155}_1 ∧ -b^{7, 155}_0) c in CNF: c -b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ p_1078 ∨ b^{7, 155}_2 c -b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ p_1078 ∨ b^{7, 155}_1 c -b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ p_1078 ∨ -b^{7, 155}_0 c in DIMACS: -10169 10170 -10171 1078 10172 0 -10169 10170 -10171 1078 10173 0 -10169 10170 -10171 1078 -10174 0 c -2-1 --> break c ( b^{7, 154}_2 ∧ b^{7, 154}_1 ∧ -b^{7, 154}_0 ∧ -p_1078) -> break c in CNF: c -b^{7, 154}_2 ∨ -b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ p_1078 ∨ break c in DIMACS: -10169 -10170 10171 1078 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 154}_2 ∧ -b^{7, 154}_1 ∧ -b^{7, 154}_0 ∧ true) c in CNF: c -b^{7, 154}_2 ∨ b^{7, 154}_1 ∨ b^{7, 154}_0 ∨ false c in DIMACS: -10169 10170 10171 0 c 3 does not represent an automaton state. c -(-b^{7, 154}_2 ∧ b^{7, 154}_1 ∧ b^{7, 154}_0 ∧ true) c in CNF: c b^{7, 154}_2 ∨ -b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ false c in DIMACS: 10169 -10170 -10171 0 c -3 does not represent an automaton state. c -( b^{7, 154}_2 ∧ b^{7, 154}_1 ∧ b^{7, 154}_0 ∧ true) c in CNF: c -b^{7, 154}_2 ∨ -b^{7, 154}_1 ∨ -b^{7, 154}_0 ∨ false c in DIMACS: -10169 -10170 -10171 0 c i = 155 c -2+1 --> -1 c ( b^{7, 155}_2 ∧ b^{7, 155}_1 ∧ -b^{7, 155}_0 ∧ p_1085) -> ( b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ b^{7, 156}_0) c in CNF: c -b^{7, 155}_2 ∨ -b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ -p_1085 ∨ b^{7, 156}_2 c -b^{7, 155}_2 ∨ -b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ -p_1085 ∨ -b^{7, 156}_1 c -b^{7, 155}_2 ∨ -b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ -p_1085 ∨ b^{7, 156}_0 c in DIMACS: -10172 -10173 10174 -1085 10175 0 -10172 -10173 10174 -1085 -10176 0 -10172 -10173 10174 -1085 10177 0 c -1+1 --> 0 c ( b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ b^{7, 155}_0 ∧ p_1085) -> (-b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ -b^{7, 156}_0) c in CNF: c -b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ -p_1085 ∨ -b^{7, 156}_2 c -b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ -p_1085 ∨ -b^{7, 156}_1 c -b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ -p_1085 ∨ -b^{7, 156}_0 c in DIMACS: -10172 10173 -10174 -1085 -10175 0 -10172 10173 -10174 -1085 -10176 0 -10172 10173 -10174 -1085 -10177 0 c 0+1 --> 1 c (-b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ -b^{7, 155}_0 ∧ p_1085) -> (-b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ b^{7, 156}_0) c in CNF: c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ -p_1085 ∨ -b^{7, 156}_2 c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ -p_1085 ∨ -b^{7, 156}_1 c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ -p_1085 ∨ b^{7, 156}_0 c in DIMACS: 10172 10173 10174 -1085 -10175 0 10172 10173 10174 -1085 -10176 0 10172 10173 10174 -1085 10177 0 c 1+1 --> 2 c (-b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ b^{7, 155}_0 ∧ p_1085) -> (-b^{7, 156}_2 ∧ b^{7, 156}_1 ∧ -b^{7, 156}_0) c in CNF: c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ -p_1085 ∨ -b^{7, 156}_2 c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ -p_1085 ∨ b^{7, 156}_1 c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ -p_1085 ∨ -b^{7, 156}_0 c in DIMACS: 10172 10173 -10174 -1085 -10175 0 10172 10173 -10174 -1085 10176 0 10172 10173 -10174 -1085 -10177 0 c 2+1 --> break c (-b^{7, 155}_2 ∧ b^{7, 155}_1 ∧ -b^{7, 155}_0 ∧ p_1085) -> break c in CNF: c b^{7, 155}_2 ∨ -b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ -p_1085 ∨ break c in DIMACS: 10172 -10173 10174 -1085 1162 0 c 2-1 --> 1 c (-b^{7, 155}_2 ∧ b^{7, 155}_1 ∧ -b^{7, 155}_0 ∧ -p_1085) -> (-b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ b^{7, 156}_0) c in CNF: c b^{7, 155}_2 ∨ -b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ p_1085 ∨ -b^{7, 156}_2 c b^{7, 155}_2 ∨ -b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ p_1085 ∨ -b^{7, 156}_1 c b^{7, 155}_2 ∨ -b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ p_1085 ∨ b^{7, 156}_0 c in DIMACS: 10172 -10173 10174 1085 -10175 0 10172 -10173 10174 1085 -10176 0 10172 -10173 10174 1085 10177 0 c 1-1 --> 0 c (-b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ b^{7, 155}_0 ∧ -p_1085) -> (-b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ -b^{7, 156}_0) c in CNF: c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ p_1085 ∨ -b^{7, 156}_2 c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ p_1085 ∨ -b^{7, 156}_1 c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ p_1085 ∨ -b^{7, 156}_0 c in DIMACS: 10172 10173 -10174 1085 -10175 0 10172 10173 -10174 1085 -10176 0 10172 10173 -10174 1085 -10177 0 c 0-1 --> -1 c (-b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ -b^{7, 155}_0 ∧ -p_1085) -> ( b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ b^{7, 156}_0) c in CNF: c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ p_1085 ∨ b^{7, 156}_2 c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ p_1085 ∨ -b^{7, 156}_1 c b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ p_1085 ∨ b^{7, 156}_0 c in DIMACS: 10172 10173 10174 1085 10175 0 10172 10173 10174 1085 -10176 0 10172 10173 10174 1085 10177 0 c -1-1 --> -2 c ( b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ b^{7, 155}_0 ∧ -p_1085) -> ( b^{7, 156}_2 ∧ b^{7, 156}_1 ∧ -b^{7, 156}_0) c in CNF: c -b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ p_1085 ∨ b^{7, 156}_2 c -b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ p_1085 ∨ b^{7, 156}_1 c -b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ p_1085 ∨ -b^{7, 156}_0 c in DIMACS: -10172 10173 -10174 1085 10175 0 -10172 10173 -10174 1085 10176 0 -10172 10173 -10174 1085 -10177 0 c -2-1 --> break c ( b^{7, 155}_2 ∧ b^{7, 155}_1 ∧ -b^{7, 155}_0 ∧ -p_1085) -> break c in CNF: c -b^{7, 155}_2 ∨ -b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ p_1085 ∨ break c in DIMACS: -10172 -10173 10174 1085 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 155}_2 ∧ -b^{7, 155}_1 ∧ -b^{7, 155}_0 ∧ true) c in CNF: c -b^{7, 155}_2 ∨ b^{7, 155}_1 ∨ b^{7, 155}_0 ∨ false c in DIMACS: -10172 10173 10174 0 c 3 does not represent an automaton state. c -(-b^{7, 155}_2 ∧ b^{7, 155}_1 ∧ b^{7, 155}_0 ∧ true) c in CNF: c b^{7, 155}_2 ∨ -b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ false c in DIMACS: 10172 -10173 -10174 0 c -3 does not represent an automaton state. c -( b^{7, 155}_2 ∧ b^{7, 155}_1 ∧ b^{7, 155}_0 ∧ true) c in CNF: c -b^{7, 155}_2 ∨ -b^{7, 155}_1 ∨ -b^{7, 155}_0 ∨ false c in DIMACS: -10172 -10173 -10174 0 c i = 156 c -2+1 --> -1 c ( b^{7, 156}_2 ∧ b^{7, 156}_1 ∧ -b^{7, 156}_0 ∧ p_1092) -> ( b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ b^{7, 157}_0) c in CNF: c -b^{7, 156}_2 ∨ -b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ -p_1092 ∨ b^{7, 157}_2 c -b^{7, 156}_2 ∨ -b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ -p_1092 ∨ -b^{7, 157}_1 c -b^{7, 156}_2 ∨ -b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ -p_1092 ∨ b^{7, 157}_0 c in DIMACS: -10175 -10176 10177 -1092 10178 0 -10175 -10176 10177 -1092 -10179 0 -10175 -10176 10177 -1092 10180 0 c -1+1 --> 0 c ( b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ b^{7, 156}_0 ∧ p_1092) -> (-b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ -b^{7, 157}_0) c in CNF: c -b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ -p_1092 ∨ -b^{7, 157}_2 c -b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ -p_1092 ∨ -b^{7, 157}_1 c -b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ -p_1092 ∨ -b^{7, 157}_0 c in DIMACS: -10175 10176 -10177 -1092 -10178 0 -10175 10176 -10177 -1092 -10179 0 -10175 10176 -10177 -1092 -10180 0 c 0+1 --> 1 c (-b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ -b^{7, 156}_0 ∧ p_1092) -> (-b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ b^{7, 157}_0) c in CNF: c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ -p_1092 ∨ -b^{7, 157}_2 c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ -p_1092 ∨ -b^{7, 157}_1 c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ -p_1092 ∨ b^{7, 157}_0 c in DIMACS: 10175 10176 10177 -1092 -10178 0 10175 10176 10177 -1092 -10179 0 10175 10176 10177 -1092 10180 0 c 1+1 --> 2 c (-b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ b^{7, 156}_0 ∧ p_1092) -> (-b^{7, 157}_2 ∧ b^{7, 157}_1 ∧ -b^{7, 157}_0) c in CNF: c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ -p_1092 ∨ -b^{7, 157}_2 c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ -p_1092 ∨ b^{7, 157}_1 c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ -p_1092 ∨ -b^{7, 157}_0 c in DIMACS: 10175 10176 -10177 -1092 -10178 0 10175 10176 -10177 -1092 10179 0 10175 10176 -10177 -1092 -10180 0 c 2+1 --> break c (-b^{7, 156}_2 ∧ b^{7, 156}_1 ∧ -b^{7, 156}_0 ∧ p_1092) -> break c in CNF: c b^{7, 156}_2 ∨ -b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ -p_1092 ∨ break c in DIMACS: 10175 -10176 10177 -1092 1162 0 c 2-1 --> 1 c (-b^{7, 156}_2 ∧ b^{7, 156}_1 ∧ -b^{7, 156}_0 ∧ -p_1092) -> (-b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ b^{7, 157}_0) c in CNF: c b^{7, 156}_2 ∨ -b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ p_1092 ∨ -b^{7, 157}_2 c b^{7, 156}_2 ∨ -b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ p_1092 ∨ -b^{7, 157}_1 c b^{7, 156}_2 ∨ -b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ p_1092 ∨ b^{7, 157}_0 c in DIMACS: 10175 -10176 10177 1092 -10178 0 10175 -10176 10177 1092 -10179 0 10175 -10176 10177 1092 10180 0 c 1-1 --> 0 c (-b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ b^{7, 156}_0 ∧ -p_1092) -> (-b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ -b^{7, 157}_0) c in CNF: c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ p_1092 ∨ -b^{7, 157}_2 c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ p_1092 ∨ -b^{7, 157}_1 c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ p_1092 ∨ -b^{7, 157}_0 c in DIMACS: 10175 10176 -10177 1092 -10178 0 10175 10176 -10177 1092 -10179 0 10175 10176 -10177 1092 -10180 0 c 0-1 --> -1 c (-b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ -b^{7, 156}_0 ∧ -p_1092) -> ( b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ b^{7, 157}_0) c in CNF: c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ p_1092 ∨ b^{7, 157}_2 c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ p_1092 ∨ -b^{7, 157}_1 c b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ p_1092 ∨ b^{7, 157}_0 c in DIMACS: 10175 10176 10177 1092 10178 0 10175 10176 10177 1092 -10179 0 10175 10176 10177 1092 10180 0 c -1-1 --> -2 c ( b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ b^{7, 156}_0 ∧ -p_1092) -> ( b^{7, 157}_2 ∧ b^{7, 157}_1 ∧ -b^{7, 157}_0) c in CNF: c -b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ p_1092 ∨ b^{7, 157}_2 c -b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ p_1092 ∨ b^{7, 157}_1 c -b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ p_1092 ∨ -b^{7, 157}_0 c in DIMACS: -10175 10176 -10177 1092 10178 0 -10175 10176 -10177 1092 10179 0 -10175 10176 -10177 1092 -10180 0 c -2-1 --> break c ( b^{7, 156}_2 ∧ b^{7, 156}_1 ∧ -b^{7, 156}_0 ∧ -p_1092) -> break c in CNF: c -b^{7, 156}_2 ∨ -b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ p_1092 ∨ break c in DIMACS: -10175 -10176 10177 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 156}_2 ∧ -b^{7, 156}_1 ∧ -b^{7, 156}_0 ∧ true) c in CNF: c -b^{7, 156}_2 ∨ b^{7, 156}_1 ∨ b^{7, 156}_0 ∨ false c in DIMACS: -10175 10176 10177 0 c 3 does not represent an automaton state. c -(-b^{7, 156}_2 ∧ b^{7, 156}_1 ∧ b^{7, 156}_0 ∧ true) c in CNF: c b^{7, 156}_2 ∨ -b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ false c in DIMACS: 10175 -10176 -10177 0 c -3 does not represent an automaton state. c -( b^{7, 156}_2 ∧ b^{7, 156}_1 ∧ b^{7, 156}_0 ∧ true) c in CNF: c -b^{7, 156}_2 ∨ -b^{7, 156}_1 ∨ -b^{7, 156}_0 ∨ false c in DIMACS: -10175 -10176 -10177 0 c i = 157 c -2+1 --> -1 c ( b^{7, 157}_2 ∧ b^{7, 157}_1 ∧ -b^{7, 157}_0 ∧ p_1099) -> ( b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ b^{7, 158}_0) c in CNF: c -b^{7, 157}_2 ∨ -b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ -p_1099 ∨ b^{7, 158}_2 c -b^{7, 157}_2 ∨ -b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ -p_1099 ∨ -b^{7, 158}_1 c -b^{7, 157}_2 ∨ -b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ -p_1099 ∨ b^{7, 158}_0 c in DIMACS: -10178 -10179 10180 -1099 10181 0 -10178 -10179 10180 -1099 -10182 0 -10178 -10179 10180 -1099 10183 0 c -1+1 --> 0 c ( b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ b^{7, 157}_0 ∧ p_1099) -> (-b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ -b^{7, 158}_0) c in CNF: c -b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ -p_1099 ∨ -b^{7, 158}_2 c -b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ -p_1099 ∨ -b^{7, 158}_1 c -b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ -p_1099 ∨ -b^{7, 158}_0 c in DIMACS: -10178 10179 -10180 -1099 -10181 0 -10178 10179 -10180 -1099 -10182 0 -10178 10179 -10180 -1099 -10183 0 c 0+1 --> 1 c (-b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ -b^{7, 157}_0 ∧ p_1099) -> (-b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ b^{7, 158}_0) c in CNF: c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ -p_1099 ∨ -b^{7, 158}_2 c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ -p_1099 ∨ -b^{7, 158}_1 c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ -p_1099 ∨ b^{7, 158}_0 c in DIMACS: 10178 10179 10180 -1099 -10181 0 10178 10179 10180 -1099 -10182 0 10178 10179 10180 -1099 10183 0 c 1+1 --> 2 c (-b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ b^{7, 157}_0 ∧ p_1099) -> (-b^{7, 158}_2 ∧ b^{7, 158}_1 ∧ -b^{7, 158}_0) c in CNF: c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ -p_1099 ∨ -b^{7, 158}_2 c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ -p_1099 ∨ b^{7, 158}_1 c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ -p_1099 ∨ -b^{7, 158}_0 c in DIMACS: 10178 10179 -10180 -1099 -10181 0 10178 10179 -10180 -1099 10182 0 10178 10179 -10180 -1099 -10183 0 c 2+1 --> break c (-b^{7, 157}_2 ∧ b^{7, 157}_1 ∧ -b^{7, 157}_0 ∧ p_1099) -> break c in CNF: c b^{7, 157}_2 ∨ -b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ -p_1099 ∨ break c in DIMACS: 10178 -10179 10180 -1099 1162 0 c 2-1 --> 1 c (-b^{7, 157}_2 ∧ b^{7, 157}_1 ∧ -b^{7, 157}_0 ∧ -p_1099) -> (-b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ b^{7, 158}_0) c in CNF: c b^{7, 157}_2 ∨ -b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ p_1099 ∨ -b^{7, 158}_2 c b^{7, 157}_2 ∨ -b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ p_1099 ∨ -b^{7, 158}_1 c b^{7, 157}_2 ∨ -b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ p_1099 ∨ b^{7, 158}_0 c in DIMACS: 10178 -10179 10180 1099 -10181 0 10178 -10179 10180 1099 -10182 0 10178 -10179 10180 1099 10183 0 c 1-1 --> 0 c (-b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ b^{7, 157}_0 ∧ -p_1099) -> (-b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ -b^{7, 158}_0) c in CNF: c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ p_1099 ∨ -b^{7, 158}_2 c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ p_1099 ∨ -b^{7, 158}_1 c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ p_1099 ∨ -b^{7, 158}_0 c in DIMACS: 10178 10179 -10180 1099 -10181 0 10178 10179 -10180 1099 -10182 0 10178 10179 -10180 1099 -10183 0 c 0-1 --> -1 c (-b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ -b^{7, 157}_0 ∧ -p_1099) -> ( b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ b^{7, 158}_0) c in CNF: c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ p_1099 ∨ b^{7, 158}_2 c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ p_1099 ∨ -b^{7, 158}_1 c b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ p_1099 ∨ b^{7, 158}_0 c in DIMACS: 10178 10179 10180 1099 10181 0 10178 10179 10180 1099 -10182 0 10178 10179 10180 1099 10183 0 c -1-1 --> -2 c ( b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ b^{7, 157}_0 ∧ -p_1099) -> ( b^{7, 158}_2 ∧ b^{7, 158}_1 ∧ -b^{7, 158}_0) c in CNF: c -b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ p_1099 ∨ b^{7, 158}_2 c -b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ p_1099 ∨ b^{7, 158}_1 c -b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ p_1099 ∨ -b^{7, 158}_0 c in DIMACS: -10178 10179 -10180 1099 10181 0 -10178 10179 -10180 1099 10182 0 -10178 10179 -10180 1099 -10183 0 c -2-1 --> break c ( b^{7, 157}_2 ∧ b^{7, 157}_1 ∧ -b^{7, 157}_0 ∧ -p_1099) -> break c in CNF: c -b^{7, 157}_2 ∨ -b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ p_1099 ∨ break c in DIMACS: -10178 -10179 10180 1099 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 157}_2 ∧ -b^{7, 157}_1 ∧ -b^{7, 157}_0 ∧ true) c in CNF: c -b^{7, 157}_2 ∨ b^{7, 157}_1 ∨ b^{7, 157}_0 ∨ false c in DIMACS: -10178 10179 10180 0 c 3 does not represent an automaton state. c -(-b^{7, 157}_2 ∧ b^{7, 157}_1 ∧ b^{7, 157}_0 ∧ true) c in CNF: c b^{7, 157}_2 ∨ -b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ false c in DIMACS: 10178 -10179 -10180 0 c -3 does not represent an automaton state. c -( b^{7, 157}_2 ∧ b^{7, 157}_1 ∧ b^{7, 157}_0 ∧ true) c in CNF: c -b^{7, 157}_2 ∨ -b^{7, 157}_1 ∨ -b^{7, 157}_0 ∨ false c in DIMACS: -10178 -10179 -10180 0 c i = 158 c -2+1 --> -1 c ( b^{7, 158}_2 ∧ b^{7, 158}_1 ∧ -b^{7, 158}_0 ∧ p_1106) -> ( b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ b^{7, 159}_0) c in CNF: c -b^{7, 158}_2 ∨ -b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ -p_1106 ∨ b^{7, 159}_2 c -b^{7, 158}_2 ∨ -b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ -p_1106 ∨ -b^{7, 159}_1 c -b^{7, 158}_2 ∨ -b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ -p_1106 ∨ b^{7, 159}_0 c in DIMACS: -10181 -10182 10183 -1106 10184 0 -10181 -10182 10183 -1106 -10185 0 -10181 -10182 10183 -1106 10186 0 c -1+1 --> 0 c ( b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ b^{7, 158}_0 ∧ p_1106) -> (-b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ -b^{7, 159}_0) c in CNF: c -b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ -p_1106 ∨ -b^{7, 159}_2 c -b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ -p_1106 ∨ -b^{7, 159}_1 c -b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ -p_1106 ∨ -b^{7, 159}_0 c in DIMACS: -10181 10182 -10183 -1106 -10184 0 -10181 10182 -10183 -1106 -10185 0 -10181 10182 -10183 -1106 -10186 0 c 0+1 --> 1 c (-b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ -b^{7, 158}_0 ∧ p_1106) -> (-b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ b^{7, 159}_0) c in CNF: c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ -p_1106 ∨ -b^{7, 159}_2 c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ -p_1106 ∨ -b^{7, 159}_1 c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ -p_1106 ∨ b^{7, 159}_0 c in DIMACS: 10181 10182 10183 -1106 -10184 0 10181 10182 10183 -1106 -10185 0 10181 10182 10183 -1106 10186 0 c 1+1 --> 2 c (-b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ b^{7, 158}_0 ∧ p_1106) -> (-b^{7, 159}_2 ∧ b^{7, 159}_1 ∧ -b^{7, 159}_0) c in CNF: c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ -p_1106 ∨ -b^{7, 159}_2 c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ -p_1106 ∨ b^{7, 159}_1 c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ -p_1106 ∨ -b^{7, 159}_0 c in DIMACS: 10181 10182 -10183 -1106 -10184 0 10181 10182 -10183 -1106 10185 0 10181 10182 -10183 -1106 -10186 0 c 2+1 --> break c (-b^{7, 158}_2 ∧ b^{7, 158}_1 ∧ -b^{7, 158}_0 ∧ p_1106) -> break c in CNF: c b^{7, 158}_2 ∨ -b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ -p_1106 ∨ break c in DIMACS: 10181 -10182 10183 -1106 1162 0 c 2-1 --> 1 c (-b^{7, 158}_2 ∧ b^{7, 158}_1 ∧ -b^{7, 158}_0 ∧ -p_1106) -> (-b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ b^{7, 159}_0) c in CNF: c b^{7, 158}_2 ∨ -b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ p_1106 ∨ -b^{7, 159}_2 c b^{7, 158}_2 ∨ -b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ p_1106 ∨ -b^{7, 159}_1 c b^{7, 158}_2 ∨ -b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ p_1106 ∨ b^{7, 159}_0 c in DIMACS: 10181 -10182 10183 1106 -10184 0 10181 -10182 10183 1106 -10185 0 10181 -10182 10183 1106 10186 0 c 1-1 --> 0 c (-b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ b^{7, 158}_0 ∧ -p_1106) -> (-b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ -b^{7, 159}_0) c in CNF: c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ p_1106 ∨ -b^{7, 159}_2 c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ p_1106 ∨ -b^{7, 159}_1 c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ p_1106 ∨ -b^{7, 159}_0 c in DIMACS: 10181 10182 -10183 1106 -10184 0 10181 10182 -10183 1106 -10185 0 10181 10182 -10183 1106 -10186 0 c 0-1 --> -1 c (-b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ -b^{7, 158}_0 ∧ -p_1106) -> ( b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ b^{7, 159}_0) c in CNF: c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ p_1106 ∨ b^{7, 159}_2 c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ p_1106 ∨ -b^{7, 159}_1 c b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ p_1106 ∨ b^{7, 159}_0 c in DIMACS: 10181 10182 10183 1106 10184 0 10181 10182 10183 1106 -10185 0 10181 10182 10183 1106 10186 0 c -1-1 --> -2 c ( b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ b^{7, 158}_0 ∧ -p_1106) -> ( b^{7, 159}_2 ∧ b^{7, 159}_1 ∧ -b^{7, 159}_0) c in CNF: c -b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ p_1106 ∨ b^{7, 159}_2 c -b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ p_1106 ∨ b^{7, 159}_1 c -b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ p_1106 ∨ -b^{7, 159}_0 c in DIMACS: -10181 10182 -10183 1106 10184 0 -10181 10182 -10183 1106 10185 0 -10181 10182 -10183 1106 -10186 0 c -2-1 --> break c ( b^{7, 158}_2 ∧ b^{7, 158}_1 ∧ -b^{7, 158}_0 ∧ -p_1106) -> break c in CNF: c -b^{7, 158}_2 ∨ -b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ p_1106 ∨ break c in DIMACS: -10181 -10182 10183 1106 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 158}_2 ∧ -b^{7, 158}_1 ∧ -b^{7, 158}_0 ∧ true) c in CNF: c -b^{7, 158}_2 ∨ b^{7, 158}_1 ∨ b^{7, 158}_0 ∨ false c in DIMACS: -10181 10182 10183 0 c 3 does not represent an automaton state. c -(-b^{7, 158}_2 ∧ b^{7, 158}_1 ∧ b^{7, 158}_0 ∧ true) c in CNF: c b^{7, 158}_2 ∨ -b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ false c in DIMACS: 10181 -10182 -10183 0 c -3 does not represent an automaton state. c -( b^{7, 158}_2 ∧ b^{7, 158}_1 ∧ b^{7, 158}_0 ∧ true) c in CNF: c -b^{7, 158}_2 ∨ -b^{7, 158}_1 ∨ -b^{7, 158}_0 ∨ false c in DIMACS: -10181 -10182 -10183 0 c i = 159 c -2+1 --> -1 c ( b^{7, 159}_2 ∧ b^{7, 159}_1 ∧ -b^{7, 159}_0 ∧ p_1113) -> ( b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ b^{7, 160}_0) c in CNF: c -b^{7, 159}_2 ∨ -b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ -p_1113 ∨ b^{7, 160}_2 c -b^{7, 159}_2 ∨ -b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ -p_1113 ∨ -b^{7, 160}_1 c -b^{7, 159}_2 ∨ -b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ -p_1113 ∨ b^{7, 160}_0 c in DIMACS: -10184 -10185 10186 -1113 10187 0 -10184 -10185 10186 -1113 -10188 0 -10184 -10185 10186 -1113 10189 0 c -1+1 --> 0 c ( b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ b^{7, 159}_0 ∧ p_1113) -> (-b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ -b^{7, 160}_0) c in CNF: c -b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ -p_1113 ∨ -b^{7, 160}_2 c -b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ -p_1113 ∨ -b^{7, 160}_1 c -b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ -p_1113 ∨ -b^{7, 160}_0 c in DIMACS: -10184 10185 -10186 -1113 -10187 0 -10184 10185 -10186 -1113 -10188 0 -10184 10185 -10186 -1113 -10189 0 c 0+1 --> 1 c (-b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ -b^{7, 159}_0 ∧ p_1113) -> (-b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ b^{7, 160}_0) c in CNF: c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ -p_1113 ∨ -b^{7, 160}_2 c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ -p_1113 ∨ -b^{7, 160}_1 c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ -p_1113 ∨ b^{7, 160}_0 c in DIMACS: 10184 10185 10186 -1113 -10187 0 10184 10185 10186 -1113 -10188 0 10184 10185 10186 -1113 10189 0 c 1+1 --> 2 c (-b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ b^{7, 159}_0 ∧ p_1113) -> (-b^{7, 160}_2 ∧ b^{7, 160}_1 ∧ -b^{7, 160}_0) c in CNF: c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ -p_1113 ∨ -b^{7, 160}_2 c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ -p_1113 ∨ b^{7, 160}_1 c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ -p_1113 ∨ -b^{7, 160}_0 c in DIMACS: 10184 10185 -10186 -1113 -10187 0 10184 10185 -10186 -1113 10188 0 10184 10185 -10186 -1113 -10189 0 c 2+1 --> break c (-b^{7, 159}_2 ∧ b^{7, 159}_1 ∧ -b^{7, 159}_0 ∧ p_1113) -> break c in CNF: c b^{7, 159}_2 ∨ -b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ -p_1113 ∨ break c in DIMACS: 10184 -10185 10186 -1113 1162 0 c 2-1 --> 1 c (-b^{7, 159}_2 ∧ b^{7, 159}_1 ∧ -b^{7, 159}_0 ∧ -p_1113) -> (-b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ b^{7, 160}_0) c in CNF: c b^{7, 159}_2 ∨ -b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ p_1113 ∨ -b^{7, 160}_2 c b^{7, 159}_2 ∨ -b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ p_1113 ∨ -b^{7, 160}_1 c b^{7, 159}_2 ∨ -b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ p_1113 ∨ b^{7, 160}_0 c in DIMACS: 10184 -10185 10186 1113 -10187 0 10184 -10185 10186 1113 -10188 0 10184 -10185 10186 1113 10189 0 c 1-1 --> 0 c (-b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ b^{7, 159}_0 ∧ -p_1113) -> (-b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ -b^{7, 160}_0) c in CNF: c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ p_1113 ∨ -b^{7, 160}_2 c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ p_1113 ∨ -b^{7, 160}_1 c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ p_1113 ∨ -b^{7, 160}_0 c in DIMACS: 10184 10185 -10186 1113 -10187 0 10184 10185 -10186 1113 -10188 0 10184 10185 -10186 1113 -10189 0 c 0-1 --> -1 c (-b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ -b^{7, 159}_0 ∧ -p_1113) -> ( b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ b^{7, 160}_0) c in CNF: c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ p_1113 ∨ b^{7, 160}_2 c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ p_1113 ∨ -b^{7, 160}_1 c b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ p_1113 ∨ b^{7, 160}_0 c in DIMACS: 10184 10185 10186 1113 10187 0 10184 10185 10186 1113 -10188 0 10184 10185 10186 1113 10189 0 c -1-1 --> -2 c ( b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ b^{7, 159}_0 ∧ -p_1113) -> ( b^{7, 160}_2 ∧ b^{7, 160}_1 ∧ -b^{7, 160}_0) c in CNF: c -b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ p_1113 ∨ b^{7, 160}_2 c -b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ p_1113 ∨ b^{7, 160}_1 c -b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ p_1113 ∨ -b^{7, 160}_0 c in DIMACS: -10184 10185 -10186 1113 10187 0 -10184 10185 -10186 1113 10188 0 -10184 10185 -10186 1113 -10189 0 c -2-1 --> break c ( b^{7, 159}_2 ∧ b^{7, 159}_1 ∧ -b^{7, 159}_0 ∧ -p_1113) -> break c in CNF: c -b^{7, 159}_2 ∨ -b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ p_1113 ∨ break c in DIMACS: -10184 -10185 10186 1113 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 159}_2 ∧ -b^{7, 159}_1 ∧ -b^{7, 159}_0 ∧ true) c in CNF: c -b^{7, 159}_2 ∨ b^{7, 159}_1 ∨ b^{7, 159}_0 ∨ false c in DIMACS: -10184 10185 10186 0 c 3 does not represent an automaton state. c -(-b^{7, 159}_2 ∧ b^{7, 159}_1 ∧ b^{7, 159}_0 ∧ true) c in CNF: c b^{7, 159}_2 ∨ -b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ false c in DIMACS: 10184 -10185 -10186 0 c -3 does not represent an automaton state. c -( b^{7, 159}_2 ∧ b^{7, 159}_1 ∧ b^{7, 159}_0 ∧ true) c in CNF: c -b^{7, 159}_2 ∨ -b^{7, 159}_1 ∨ -b^{7, 159}_0 ∨ false c in DIMACS: -10184 -10185 -10186 0 c i = 160 c -2+1 --> -1 c ( b^{7, 160}_2 ∧ b^{7, 160}_1 ∧ -b^{7, 160}_0 ∧ p_1120) -> ( b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ b^{7, 161}_0) c in CNF: c -b^{7, 160}_2 ∨ -b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ -p_1120 ∨ b^{7, 161}_2 c -b^{7, 160}_2 ∨ -b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ -p_1120 ∨ -b^{7, 161}_1 c -b^{7, 160}_2 ∨ -b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ -p_1120 ∨ b^{7, 161}_0 c in DIMACS: -10187 -10188 10189 -1120 10190 0 -10187 -10188 10189 -1120 -10191 0 -10187 -10188 10189 -1120 10192 0 c -1+1 --> 0 c ( b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ b^{7, 160}_0 ∧ p_1120) -> (-b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ -b^{7, 161}_0) c in CNF: c -b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ -p_1120 ∨ -b^{7, 161}_2 c -b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ -p_1120 ∨ -b^{7, 161}_1 c -b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ -p_1120 ∨ -b^{7, 161}_0 c in DIMACS: -10187 10188 -10189 -1120 -10190 0 -10187 10188 -10189 -1120 -10191 0 -10187 10188 -10189 -1120 -10192 0 c 0+1 --> 1 c (-b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ -b^{7, 160}_0 ∧ p_1120) -> (-b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ b^{7, 161}_0) c in CNF: c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ -p_1120 ∨ -b^{7, 161}_2 c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ -p_1120 ∨ -b^{7, 161}_1 c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ -p_1120 ∨ b^{7, 161}_0 c in DIMACS: 10187 10188 10189 -1120 -10190 0 10187 10188 10189 -1120 -10191 0 10187 10188 10189 -1120 10192 0 c 1+1 --> 2 c (-b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ b^{7, 160}_0 ∧ p_1120) -> (-b^{7, 161}_2 ∧ b^{7, 161}_1 ∧ -b^{7, 161}_0) c in CNF: c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ -p_1120 ∨ -b^{7, 161}_2 c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ -p_1120 ∨ b^{7, 161}_1 c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ -p_1120 ∨ -b^{7, 161}_0 c in DIMACS: 10187 10188 -10189 -1120 -10190 0 10187 10188 -10189 -1120 10191 0 10187 10188 -10189 -1120 -10192 0 c 2+1 --> break c (-b^{7, 160}_2 ∧ b^{7, 160}_1 ∧ -b^{7, 160}_0 ∧ p_1120) -> break c in CNF: c b^{7, 160}_2 ∨ -b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ -p_1120 ∨ break c in DIMACS: 10187 -10188 10189 -1120 1162 0 c 2-1 --> 1 c (-b^{7, 160}_2 ∧ b^{7, 160}_1 ∧ -b^{7, 160}_0 ∧ -p_1120) -> (-b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ b^{7, 161}_0) c in CNF: c b^{7, 160}_2 ∨ -b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ p_1120 ∨ -b^{7, 161}_2 c b^{7, 160}_2 ∨ -b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ p_1120 ∨ -b^{7, 161}_1 c b^{7, 160}_2 ∨ -b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ p_1120 ∨ b^{7, 161}_0 c in DIMACS: 10187 -10188 10189 1120 -10190 0 10187 -10188 10189 1120 -10191 0 10187 -10188 10189 1120 10192 0 c 1-1 --> 0 c (-b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ b^{7, 160}_0 ∧ -p_1120) -> (-b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ -b^{7, 161}_0) c in CNF: c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ p_1120 ∨ -b^{7, 161}_2 c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ p_1120 ∨ -b^{7, 161}_1 c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ p_1120 ∨ -b^{7, 161}_0 c in DIMACS: 10187 10188 -10189 1120 -10190 0 10187 10188 -10189 1120 -10191 0 10187 10188 -10189 1120 -10192 0 c 0-1 --> -1 c (-b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ -b^{7, 160}_0 ∧ -p_1120) -> ( b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ b^{7, 161}_0) c in CNF: c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ p_1120 ∨ b^{7, 161}_2 c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ p_1120 ∨ -b^{7, 161}_1 c b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ p_1120 ∨ b^{7, 161}_0 c in DIMACS: 10187 10188 10189 1120 10190 0 10187 10188 10189 1120 -10191 0 10187 10188 10189 1120 10192 0 c -1-1 --> -2 c ( b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ b^{7, 160}_0 ∧ -p_1120) -> ( b^{7, 161}_2 ∧ b^{7, 161}_1 ∧ -b^{7, 161}_0) c in CNF: c -b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ p_1120 ∨ b^{7, 161}_2 c -b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ p_1120 ∨ b^{7, 161}_1 c -b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ p_1120 ∨ -b^{7, 161}_0 c in DIMACS: -10187 10188 -10189 1120 10190 0 -10187 10188 -10189 1120 10191 0 -10187 10188 -10189 1120 -10192 0 c -2-1 --> break c ( b^{7, 160}_2 ∧ b^{7, 160}_1 ∧ -b^{7, 160}_0 ∧ -p_1120) -> break c in CNF: c -b^{7, 160}_2 ∨ -b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ p_1120 ∨ break c in DIMACS: -10187 -10188 10189 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 160}_2 ∧ -b^{7, 160}_1 ∧ -b^{7, 160}_0 ∧ true) c in CNF: c -b^{7, 160}_2 ∨ b^{7, 160}_1 ∨ b^{7, 160}_0 ∨ false c in DIMACS: -10187 10188 10189 0 c 3 does not represent an automaton state. c -(-b^{7, 160}_2 ∧ b^{7, 160}_1 ∧ b^{7, 160}_0 ∧ true) c in CNF: c b^{7, 160}_2 ∨ -b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ false c in DIMACS: 10187 -10188 -10189 0 c -3 does not represent an automaton state. c -( b^{7, 160}_2 ∧ b^{7, 160}_1 ∧ b^{7, 160}_0 ∧ true) c in CNF: c -b^{7, 160}_2 ∨ -b^{7, 160}_1 ∨ -b^{7, 160}_0 ∨ false c in DIMACS: -10187 -10188 -10189 0 c i = 161 c -2+1 --> -1 c ( b^{7, 161}_2 ∧ b^{7, 161}_1 ∧ -b^{7, 161}_0 ∧ p_1127) -> ( b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ b^{7, 162}_0) c in CNF: c -b^{7, 161}_2 ∨ -b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ -p_1127 ∨ b^{7, 162}_2 c -b^{7, 161}_2 ∨ -b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ -p_1127 ∨ -b^{7, 162}_1 c -b^{7, 161}_2 ∨ -b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ -p_1127 ∨ b^{7, 162}_0 c in DIMACS: -10190 -10191 10192 -1127 10193 0 -10190 -10191 10192 -1127 -10194 0 -10190 -10191 10192 -1127 10195 0 c -1+1 --> 0 c ( b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ b^{7, 161}_0 ∧ p_1127) -> (-b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ -b^{7, 162}_0) c in CNF: c -b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ -p_1127 ∨ -b^{7, 162}_2 c -b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ -p_1127 ∨ -b^{7, 162}_1 c -b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ -p_1127 ∨ -b^{7, 162}_0 c in DIMACS: -10190 10191 -10192 -1127 -10193 0 -10190 10191 -10192 -1127 -10194 0 -10190 10191 -10192 -1127 -10195 0 c 0+1 --> 1 c (-b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ -b^{7, 161}_0 ∧ p_1127) -> (-b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ b^{7, 162}_0) c in CNF: c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ -p_1127 ∨ -b^{7, 162}_2 c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ -p_1127 ∨ -b^{7, 162}_1 c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ -p_1127 ∨ b^{7, 162}_0 c in DIMACS: 10190 10191 10192 -1127 -10193 0 10190 10191 10192 -1127 -10194 0 10190 10191 10192 -1127 10195 0 c 1+1 --> 2 c (-b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ b^{7, 161}_0 ∧ p_1127) -> (-b^{7, 162}_2 ∧ b^{7, 162}_1 ∧ -b^{7, 162}_0) c in CNF: c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ -p_1127 ∨ -b^{7, 162}_2 c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ -p_1127 ∨ b^{7, 162}_1 c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ -p_1127 ∨ -b^{7, 162}_0 c in DIMACS: 10190 10191 -10192 -1127 -10193 0 10190 10191 -10192 -1127 10194 0 10190 10191 -10192 -1127 -10195 0 c 2+1 --> break c (-b^{7, 161}_2 ∧ b^{7, 161}_1 ∧ -b^{7, 161}_0 ∧ p_1127) -> break c in CNF: c b^{7, 161}_2 ∨ -b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ -p_1127 ∨ break c in DIMACS: 10190 -10191 10192 -1127 1162 0 c 2-1 --> 1 c (-b^{7, 161}_2 ∧ b^{7, 161}_1 ∧ -b^{7, 161}_0 ∧ -p_1127) -> (-b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ b^{7, 162}_0) c in CNF: c b^{7, 161}_2 ∨ -b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ p_1127 ∨ -b^{7, 162}_2 c b^{7, 161}_2 ∨ -b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ p_1127 ∨ -b^{7, 162}_1 c b^{7, 161}_2 ∨ -b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ p_1127 ∨ b^{7, 162}_0 c in DIMACS: 10190 -10191 10192 1127 -10193 0 10190 -10191 10192 1127 -10194 0 10190 -10191 10192 1127 10195 0 c 1-1 --> 0 c (-b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ b^{7, 161}_0 ∧ -p_1127) -> (-b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ -b^{7, 162}_0) c in CNF: c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ p_1127 ∨ -b^{7, 162}_2 c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ p_1127 ∨ -b^{7, 162}_1 c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ p_1127 ∨ -b^{7, 162}_0 c in DIMACS: 10190 10191 -10192 1127 -10193 0 10190 10191 -10192 1127 -10194 0 10190 10191 -10192 1127 -10195 0 c 0-1 --> -1 c (-b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ -b^{7, 161}_0 ∧ -p_1127) -> ( b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ b^{7, 162}_0) c in CNF: c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ p_1127 ∨ b^{7, 162}_2 c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ p_1127 ∨ -b^{7, 162}_1 c b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ p_1127 ∨ b^{7, 162}_0 c in DIMACS: 10190 10191 10192 1127 10193 0 10190 10191 10192 1127 -10194 0 10190 10191 10192 1127 10195 0 c -1-1 --> -2 c ( b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ b^{7, 161}_0 ∧ -p_1127) -> ( b^{7, 162}_2 ∧ b^{7, 162}_1 ∧ -b^{7, 162}_0) c in CNF: c -b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ p_1127 ∨ b^{7, 162}_2 c -b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ p_1127 ∨ b^{7, 162}_1 c -b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ p_1127 ∨ -b^{7, 162}_0 c in DIMACS: -10190 10191 -10192 1127 10193 0 -10190 10191 -10192 1127 10194 0 -10190 10191 -10192 1127 -10195 0 c -2-1 --> break c ( b^{7, 161}_2 ∧ b^{7, 161}_1 ∧ -b^{7, 161}_0 ∧ -p_1127) -> break c in CNF: c -b^{7, 161}_2 ∨ -b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ p_1127 ∨ break c in DIMACS: -10190 -10191 10192 1127 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 161}_2 ∧ -b^{7, 161}_1 ∧ -b^{7, 161}_0 ∧ true) c in CNF: c -b^{7, 161}_2 ∨ b^{7, 161}_1 ∨ b^{7, 161}_0 ∨ false c in DIMACS: -10190 10191 10192 0 c 3 does not represent an automaton state. c -(-b^{7, 161}_2 ∧ b^{7, 161}_1 ∧ b^{7, 161}_0 ∧ true) c in CNF: c b^{7, 161}_2 ∨ -b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ false c in DIMACS: 10190 -10191 -10192 0 c -3 does not represent an automaton state. c -( b^{7, 161}_2 ∧ b^{7, 161}_1 ∧ b^{7, 161}_0 ∧ true) c in CNF: c -b^{7, 161}_2 ∨ -b^{7, 161}_1 ∨ -b^{7, 161}_0 ∨ false c in DIMACS: -10190 -10191 -10192 0 c i = 162 c -2+1 --> -1 c ( b^{7, 162}_2 ∧ b^{7, 162}_1 ∧ -b^{7, 162}_0 ∧ p_1134) -> ( b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ b^{7, 163}_0) c in CNF: c -b^{7, 162}_2 ∨ -b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ -p_1134 ∨ b^{7, 163}_2 c -b^{7, 162}_2 ∨ -b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ -p_1134 ∨ -b^{7, 163}_1 c -b^{7, 162}_2 ∨ -b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ -p_1134 ∨ b^{7, 163}_0 c in DIMACS: -10193 -10194 10195 -1134 10196 0 -10193 -10194 10195 -1134 -10197 0 -10193 -10194 10195 -1134 10198 0 c -1+1 --> 0 c ( b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ b^{7, 162}_0 ∧ p_1134) -> (-b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ -b^{7, 163}_0) c in CNF: c -b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ -p_1134 ∨ -b^{7, 163}_2 c -b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ -p_1134 ∨ -b^{7, 163}_1 c -b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ -p_1134 ∨ -b^{7, 163}_0 c in DIMACS: -10193 10194 -10195 -1134 -10196 0 -10193 10194 -10195 -1134 -10197 0 -10193 10194 -10195 -1134 -10198 0 c 0+1 --> 1 c (-b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ -b^{7, 162}_0 ∧ p_1134) -> (-b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ b^{7, 163}_0) c in CNF: c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ -p_1134 ∨ -b^{7, 163}_2 c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ -p_1134 ∨ -b^{7, 163}_1 c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ -p_1134 ∨ b^{7, 163}_0 c in DIMACS: 10193 10194 10195 -1134 -10196 0 10193 10194 10195 -1134 -10197 0 10193 10194 10195 -1134 10198 0 c 1+1 --> 2 c (-b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ b^{7, 162}_0 ∧ p_1134) -> (-b^{7, 163}_2 ∧ b^{7, 163}_1 ∧ -b^{7, 163}_0) c in CNF: c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ -p_1134 ∨ -b^{7, 163}_2 c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ -p_1134 ∨ b^{7, 163}_1 c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ -p_1134 ∨ -b^{7, 163}_0 c in DIMACS: 10193 10194 -10195 -1134 -10196 0 10193 10194 -10195 -1134 10197 0 10193 10194 -10195 -1134 -10198 0 c 2+1 --> break c (-b^{7, 162}_2 ∧ b^{7, 162}_1 ∧ -b^{7, 162}_0 ∧ p_1134) -> break c in CNF: c b^{7, 162}_2 ∨ -b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ -p_1134 ∨ break c in DIMACS: 10193 -10194 10195 -1134 1162 0 c 2-1 --> 1 c (-b^{7, 162}_2 ∧ b^{7, 162}_1 ∧ -b^{7, 162}_0 ∧ -p_1134) -> (-b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ b^{7, 163}_0) c in CNF: c b^{7, 162}_2 ∨ -b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ p_1134 ∨ -b^{7, 163}_2 c b^{7, 162}_2 ∨ -b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ p_1134 ∨ -b^{7, 163}_1 c b^{7, 162}_2 ∨ -b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ p_1134 ∨ b^{7, 163}_0 c in DIMACS: 10193 -10194 10195 1134 -10196 0 10193 -10194 10195 1134 -10197 0 10193 -10194 10195 1134 10198 0 c 1-1 --> 0 c (-b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ b^{7, 162}_0 ∧ -p_1134) -> (-b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ -b^{7, 163}_0) c in CNF: c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ p_1134 ∨ -b^{7, 163}_2 c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ p_1134 ∨ -b^{7, 163}_1 c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ p_1134 ∨ -b^{7, 163}_0 c in DIMACS: 10193 10194 -10195 1134 -10196 0 10193 10194 -10195 1134 -10197 0 10193 10194 -10195 1134 -10198 0 c 0-1 --> -1 c (-b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ -b^{7, 162}_0 ∧ -p_1134) -> ( b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ b^{7, 163}_0) c in CNF: c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ p_1134 ∨ b^{7, 163}_2 c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ p_1134 ∨ -b^{7, 163}_1 c b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ p_1134 ∨ b^{7, 163}_0 c in DIMACS: 10193 10194 10195 1134 10196 0 10193 10194 10195 1134 -10197 0 10193 10194 10195 1134 10198 0 c -1-1 --> -2 c ( b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ b^{7, 162}_0 ∧ -p_1134) -> ( b^{7, 163}_2 ∧ b^{7, 163}_1 ∧ -b^{7, 163}_0) c in CNF: c -b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ p_1134 ∨ b^{7, 163}_2 c -b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ p_1134 ∨ b^{7, 163}_1 c -b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ p_1134 ∨ -b^{7, 163}_0 c in DIMACS: -10193 10194 -10195 1134 10196 0 -10193 10194 -10195 1134 10197 0 -10193 10194 -10195 1134 -10198 0 c -2-1 --> break c ( b^{7, 162}_2 ∧ b^{7, 162}_1 ∧ -b^{7, 162}_0 ∧ -p_1134) -> break c in CNF: c -b^{7, 162}_2 ∨ -b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ p_1134 ∨ break c in DIMACS: -10193 -10194 10195 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 162}_2 ∧ -b^{7, 162}_1 ∧ -b^{7, 162}_0 ∧ true) c in CNF: c -b^{7, 162}_2 ∨ b^{7, 162}_1 ∨ b^{7, 162}_0 ∨ false c in DIMACS: -10193 10194 10195 0 c 3 does not represent an automaton state. c -(-b^{7, 162}_2 ∧ b^{7, 162}_1 ∧ b^{7, 162}_0 ∧ true) c in CNF: c b^{7, 162}_2 ∨ -b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ false c in DIMACS: 10193 -10194 -10195 0 c -3 does not represent an automaton state. c -( b^{7, 162}_2 ∧ b^{7, 162}_1 ∧ b^{7, 162}_0 ∧ true) c in CNF: c -b^{7, 162}_2 ∨ -b^{7, 162}_1 ∨ -b^{7, 162}_0 ∨ false c in DIMACS: -10193 -10194 -10195 0 c i = 163 c -2+1 --> -1 c ( b^{7, 163}_2 ∧ b^{7, 163}_1 ∧ -b^{7, 163}_0 ∧ p_1141) -> ( b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ b^{7, 164}_0) c in CNF: c -b^{7, 163}_2 ∨ -b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ -p_1141 ∨ b^{7, 164}_2 c -b^{7, 163}_2 ∨ -b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ -p_1141 ∨ -b^{7, 164}_1 c -b^{7, 163}_2 ∨ -b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ -p_1141 ∨ b^{7, 164}_0 c in DIMACS: -10196 -10197 10198 -1141 10199 0 -10196 -10197 10198 -1141 -10200 0 -10196 -10197 10198 -1141 10201 0 c -1+1 --> 0 c ( b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ b^{7, 163}_0 ∧ p_1141) -> (-b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ -b^{7, 164}_0) c in CNF: c -b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ -p_1141 ∨ -b^{7, 164}_2 c -b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ -p_1141 ∨ -b^{7, 164}_1 c -b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ -p_1141 ∨ -b^{7, 164}_0 c in DIMACS: -10196 10197 -10198 -1141 -10199 0 -10196 10197 -10198 -1141 -10200 0 -10196 10197 -10198 -1141 -10201 0 c 0+1 --> 1 c (-b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ -b^{7, 163}_0 ∧ p_1141) -> (-b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ b^{7, 164}_0) c in CNF: c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ -p_1141 ∨ -b^{7, 164}_2 c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ -p_1141 ∨ -b^{7, 164}_1 c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ -p_1141 ∨ b^{7, 164}_0 c in DIMACS: 10196 10197 10198 -1141 -10199 0 10196 10197 10198 -1141 -10200 0 10196 10197 10198 -1141 10201 0 c 1+1 --> 2 c (-b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ b^{7, 163}_0 ∧ p_1141) -> (-b^{7, 164}_2 ∧ b^{7, 164}_1 ∧ -b^{7, 164}_0) c in CNF: c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ -p_1141 ∨ -b^{7, 164}_2 c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ -p_1141 ∨ b^{7, 164}_1 c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ -p_1141 ∨ -b^{7, 164}_0 c in DIMACS: 10196 10197 -10198 -1141 -10199 0 10196 10197 -10198 -1141 10200 0 10196 10197 -10198 -1141 -10201 0 c 2+1 --> break c (-b^{7, 163}_2 ∧ b^{7, 163}_1 ∧ -b^{7, 163}_0 ∧ p_1141) -> break c in CNF: c b^{7, 163}_2 ∨ -b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ -p_1141 ∨ break c in DIMACS: 10196 -10197 10198 -1141 1162 0 c 2-1 --> 1 c (-b^{7, 163}_2 ∧ b^{7, 163}_1 ∧ -b^{7, 163}_0 ∧ -p_1141) -> (-b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ b^{7, 164}_0) c in CNF: c b^{7, 163}_2 ∨ -b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ p_1141 ∨ -b^{7, 164}_2 c b^{7, 163}_2 ∨ -b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ p_1141 ∨ -b^{7, 164}_1 c b^{7, 163}_2 ∨ -b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ p_1141 ∨ b^{7, 164}_0 c in DIMACS: 10196 -10197 10198 1141 -10199 0 10196 -10197 10198 1141 -10200 0 10196 -10197 10198 1141 10201 0 c 1-1 --> 0 c (-b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ b^{7, 163}_0 ∧ -p_1141) -> (-b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ -b^{7, 164}_0) c in CNF: c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ p_1141 ∨ -b^{7, 164}_2 c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ p_1141 ∨ -b^{7, 164}_1 c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ p_1141 ∨ -b^{7, 164}_0 c in DIMACS: 10196 10197 -10198 1141 -10199 0 10196 10197 -10198 1141 -10200 0 10196 10197 -10198 1141 -10201 0 c 0-1 --> -1 c (-b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ -b^{7, 163}_0 ∧ -p_1141) -> ( b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ b^{7, 164}_0) c in CNF: c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ p_1141 ∨ b^{7, 164}_2 c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ p_1141 ∨ -b^{7, 164}_1 c b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ p_1141 ∨ b^{7, 164}_0 c in DIMACS: 10196 10197 10198 1141 10199 0 10196 10197 10198 1141 -10200 0 10196 10197 10198 1141 10201 0 c -1-1 --> -2 c ( b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ b^{7, 163}_0 ∧ -p_1141) -> ( b^{7, 164}_2 ∧ b^{7, 164}_1 ∧ -b^{7, 164}_0) c in CNF: c -b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ p_1141 ∨ b^{7, 164}_2 c -b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ p_1141 ∨ b^{7, 164}_1 c -b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ p_1141 ∨ -b^{7, 164}_0 c in DIMACS: -10196 10197 -10198 1141 10199 0 -10196 10197 -10198 1141 10200 0 -10196 10197 -10198 1141 -10201 0 c -2-1 --> break c ( b^{7, 163}_2 ∧ b^{7, 163}_1 ∧ -b^{7, 163}_0 ∧ -p_1141) -> break c in CNF: c -b^{7, 163}_2 ∨ -b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ p_1141 ∨ break c in DIMACS: -10196 -10197 10198 1141 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 163}_2 ∧ -b^{7, 163}_1 ∧ -b^{7, 163}_0 ∧ true) c in CNF: c -b^{7, 163}_2 ∨ b^{7, 163}_1 ∨ b^{7, 163}_0 ∨ false c in DIMACS: -10196 10197 10198 0 c 3 does not represent an automaton state. c -(-b^{7, 163}_2 ∧ b^{7, 163}_1 ∧ b^{7, 163}_0 ∧ true) c in CNF: c b^{7, 163}_2 ∨ -b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ false c in DIMACS: 10196 -10197 -10198 0 c -3 does not represent an automaton state. c -( b^{7, 163}_2 ∧ b^{7, 163}_1 ∧ b^{7, 163}_0 ∧ true) c in CNF: c -b^{7, 163}_2 ∨ -b^{7, 163}_1 ∨ -b^{7, 163}_0 ∨ false c in DIMACS: -10196 -10197 -10198 0 c i = 164 c -2+1 --> -1 c ( b^{7, 164}_2 ∧ b^{7, 164}_1 ∧ -b^{7, 164}_0 ∧ p_1148) -> ( b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ b^{7, 165}_0) c in CNF: c -b^{7, 164}_2 ∨ -b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ -p_1148 ∨ b^{7, 165}_2 c -b^{7, 164}_2 ∨ -b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ -p_1148 ∨ -b^{7, 165}_1 c -b^{7, 164}_2 ∨ -b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ -p_1148 ∨ b^{7, 165}_0 c in DIMACS: -10199 -10200 10201 -1148 10202 0 -10199 -10200 10201 -1148 -10203 0 -10199 -10200 10201 -1148 10204 0 c -1+1 --> 0 c ( b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ b^{7, 164}_0 ∧ p_1148) -> (-b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ -b^{7, 165}_0) c in CNF: c -b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ -p_1148 ∨ -b^{7, 165}_2 c -b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ -p_1148 ∨ -b^{7, 165}_1 c -b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ -p_1148 ∨ -b^{7, 165}_0 c in DIMACS: -10199 10200 -10201 -1148 -10202 0 -10199 10200 -10201 -1148 -10203 0 -10199 10200 -10201 -1148 -10204 0 c 0+1 --> 1 c (-b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ -b^{7, 164}_0 ∧ p_1148) -> (-b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ b^{7, 165}_0) c in CNF: c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ -p_1148 ∨ -b^{7, 165}_2 c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ -p_1148 ∨ -b^{7, 165}_1 c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ -p_1148 ∨ b^{7, 165}_0 c in DIMACS: 10199 10200 10201 -1148 -10202 0 10199 10200 10201 -1148 -10203 0 10199 10200 10201 -1148 10204 0 c 1+1 --> 2 c (-b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ b^{7, 164}_0 ∧ p_1148) -> (-b^{7, 165}_2 ∧ b^{7, 165}_1 ∧ -b^{7, 165}_0) c in CNF: c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ -p_1148 ∨ -b^{7, 165}_2 c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ -p_1148 ∨ b^{7, 165}_1 c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ -p_1148 ∨ -b^{7, 165}_0 c in DIMACS: 10199 10200 -10201 -1148 -10202 0 10199 10200 -10201 -1148 10203 0 10199 10200 -10201 -1148 -10204 0 c 2+1 --> break c (-b^{7, 164}_2 ∧ b^{7, 164}_1 ∧ -b^{7, 164}_0 ∧ p_1148) -> break c in CNF: c b^{7, 164}_2 ∨ -b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ -p_1148 ∨ break c in DIMACS: 10199 -10200 10201 -1148 1162 0 c 2-1 --> 1 c (-b^{7, 164}_2 ∧ b^{7, 164}_1 ∧ -b^{7, 164}_0 ∧ -p_1148) -> (-b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ b^{7, 165}_0) c in CNF: c b^{7, 164}_2 ∨ -b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ p_1148 ∨ -b^{7, 165}_2 c b^{7, 164}_2 ∨ -b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ p_1148 ∨ -b^{7, 165}_1 c b^{7, 164}_2 ∨ -b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ p_1148 ∨ b^{7, 165}_0 c in DIMACS: 10199 -10200 10201 1148 -10202 0 10199 -10200 10201 1148 -10203 0 10199 -10200 10201 1148 10204 0 c 1-1 --> 0 c (-b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ b^{7, 164}_0 ∧ -p_1148) -> (-b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ -b^{7, 165}_0) c in CNF: c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ p_1148 ∨ -b^{7, 165}_2 c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ p_1148 ∨ -b^{7, 165}_1 c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ p_1148 ∨ -b^{7, 165}_0 c in DIMACS: 10199 10200 -10201 1148 -10202 0 10199 10200 -10201 1148 -10203 0 10199 10200 -10201 1148 -10204 0 c 0-1 --> -1 c (-b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ -b^{7, 164}_0 ∧ -p_1148) -> ( b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ b^{7, 165}_0) c in CNF: c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ p_1148 ∨ b^{7, 165}_2 c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ p_1148 ∨ -b^{7, 165}_1 c b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ p_1148 ∨ b^{7, 165}_0 c in DIMACS: 10199 10200 10201 1148 10202 0 10199 10200 10201 1148 -10203 0 10199 10200 10201 1148 10204 0 c -1-1 --> -2 c ( b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ b^{7, 164}_0 ∧ -p_1148) -> ( b^{7, 165}_2 ∧ b^{7, 165}_1 ∧ -b^{7, 165}_0) c in CNF: c -b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ p_1148 ∨ b^{7, 165}_2 c -b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ p_1148 ∨ b^{7, 165}_1 c -b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ p_1148 ∨ -b^{7, 165}_0 c in DIMACS: -10199 10200 -10201 1148 10202 0 -10199 10200 -10201 1148 10203 0 -10199 10200 -10201 1148 -10204 0 c -2-1 --> break c ( b^{7, 164}_2 ∧ b^{7, 164}_1 ∧ -b^{7, 164}_0 ∧ -p_1148) -> break c in CNF: c -b^{7, 164}_2 ∨ -b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ p_1148 ∨ break c in DIMACS: -10199 -10200 10201 1148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 164}_2 ∧ -b^{7, 164}_1 ∧ -b^{7, 164}_0 ∧ true) c in CNF: c -b^{7, 164}_2 ∨ b^{7, 164}_1 ∨ b^{7, 164}_0 ∨ false c in DIMACS: -10199 10200 10201 0 c 3 does not represent an automaton state. c -(-b^{7, 164}_2 ∧ b^{7, 164}_1 ∧ b^{7, 164}_0 ∧ true) c in CNF: c b^{7, 164}_2 ∨ -b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ false c in DIMACS: 10199 -10200 -10201 0 c -3 does not represent an automaton state. c -( b^{7, 164}_2 ∧ b^{7, 164}_1 ∧ b^{7, 164}_0 ∧ true) c in CNF: c -b^{7, 164}_2 ∨ -b^{7, 164}_1 ∨ -b^{7, 164}_0 ∨ false c in DIMACS: -10199 -10200 -10201 0 c i = 165 c -2+1 --> -1 c ( b^{7, 165}_2 ∧ b^{7, 165}_1 ∧ -b^{7, 165}_0 ∧ p_1155) -> ( b^{7, 166}_2 ∧ -b^{7, 166}_1 ∧ b^{7, 166}_0) c in CNF: c -b^{7, 165}_2 ∨ -b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ -p_1155 ∨ b^{7, 166}_2 c -b^{7, 165}_2 ∨ -b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ -p_1155 ∨ -b^{7, 166}_1 c -b^{7, 165}_2 ∨ -b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ -p_1155 ∨ b^{7, 166}_0 c in DIMACS: -10202 -10203 10204 -1155 10205 0 -10202 -10203 10204 -1155 -10206 0 -10202 -10203 10204 -1155 10207 0 c -1+1 --> 0 c ( b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ b^{7, 165}_0 ∧ p_1155) -> (-b^{7, 166}_2 ∧ -b^{7, 166}_1 ∧ -b^{7, 166}_0) c in CNF: c -b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ -p_1155 ∨ -b^{7, 166}_2 c -b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ -p_1155 ∨ -b^{7, 166}_1 c -b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ -p_1155 ∨ -b^{7, 166}_0 c in DIMACS: -10202 10203 -10204 -1155 -10205 0 -10202 10203 -10204 -1155 -10206 0 -10202 10203 -10204 -1155 -10207 0 c 0+1 --> 1 c (-b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ -b^{7, 165}_0 ∧ p_1155) -> (-b^{7, 166}_2 ∧ -b^{7, 166}_1 ∧ b^{7, 166}_0) c in CNF: c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ -p_1155 ∨ -b^{7, 166}_2 c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ -p_1155 ∨ -b^{7, 166}_1 c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ -p_1155 ∨ b^{7, 166}_0 c in DIMACS: 10202 10203 10204 -1155 -10205 0 10202 10203 10204 -1155 -10206 0 10202 10203 10204 -1155 10207 0 c 1+1 --> 2 c (-b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ b^{7, 165}_0 ∧ p_1155) -> (-b^{7, 166}_2 ∧ b^{7, 166}_1 ∧ -b^{7, 166}_0) c in CNF: c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ -p_1155 ∨ -b^{7, 166}_2 c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ -p_1155 ∨ b^{7, 166}_1 c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ -p_1155 ∨ -b^{7, 166}_0 c in DIMACS: 10202 10203 -10204 -1155 -10205 0 10202 10203 -10204 -1155 10206 0 10202 10203 -10204 -1155 -10207 0 c 2+1 --> break c (-b^{7, 165}_2 ∧ b^{7, 165}_1 ∧ -b^{7, 165}_0 ∧ p_1155) -> break c in CNF: c b^{7, 165}_2 ∨ -b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ -p_1155 ∨ break c in DIMACS: 10202 -10203 10204 -1155 1162 0 c 2-1 --> 1 c (-b^{7, 165}_2 ∧ b^{7, 165}_1 ∧ -b^{7, 165}_0 ∧ -p_1155) -> (-b^{7, 166}_2 ∧ -b^{7, 166}_1 ∧ b^{7, 166}_0) c in CNF: c b^{7, 165}_2 ∨ -b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ p_1155 ∨ -b^{7, 166}_2 c b^{7, 165}_2 ∨ -b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ p_1155 ∨ -b^{7, 166}_1 c b^{7, 165}_2 ∨ -b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ p_1155 ∨ b^{7, 166}_0 c in DIMACS: 10202 -10203 10204 1155 -10205 0 10202 -10203 10204 1155 -10206 0 10202 -10203 10204 1155 10207 0 c 1-1 --> 0 c (-b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ b^{7, 165}_0 ∧ -p_1155) -> (-b^{7, 166}_2 ∧ -b^{7, 166}_1 ∧ -b^{7, 166}_0) c in CNF: c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ p_1155 ∨ -b^{7, 166}_2 c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ p_1155 ∨ -b^{7, 166}_1 c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ p_1155 ∨ -b^{7, 166}_0 c in DIMACS: 10202 10203 -10204 1155 -10205 0 10202 10203 -10204 1155 -10206 0 10202 10203 -10204 1155 -10207 0 c 0-1 --> -1 c (-b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ -b^{7, 165}_0 ∧ -p_1155) -> ( b^{7, 166}_2 ∧ -b^{7, 166}_1 ∧ b^{7, 166}_0) c in CNF: c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ p_1155 ∨ b^{7, 166}_2 c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ p_1155 ∨ -b^{7, 166}_1 c b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ p_1155 ∨ b^{7, 166}_0 c in DIMACS: 10202 10203 10204 1155 10205 0 10202 10203 10204 1155 -10206 0 10202 10203 10204 1155 10207 0 c -1-1 --> -2 c ( b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ b^{7, 165}_0 ∧ -p_1155) -> ( b^{7, 166}_2 ∧ b^{7, 166}_1 ∧ -b^{7, 166}_0) c in CNF: c -b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ p_1155 ∨ b^{7, 166}_2 c -b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ p_1155 ∨ b^{7, 166}_1 c -b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ p_1155 ∨ -b^{7, 166}_0 c in DIMACS: -10202 10203 -10204 1155 10205 0 -10202 10203 -10204 1155 10206 0 -10202 10203 -10204 1155 -10207 0 c -2-1 --> break c ( b^{7, 165}_2 ∧ b^{7, 165}_1 ∧ -b^{7, 165}_0 ∧ -p_1155) -> break c in CNF: c -b^{7, 165}_2 ∨ -b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ p_1155 ∨ break c in DIMACS: -10202 -10203 10204 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{7, 165}_2 ∧ -b^{7, 165}_1 ∧ -b^{7, 165}_0 ∧ true) c in CNF: c -b^{7, 165}_2 ∨ b^{7, 165}_1 ∨ b^{7, 165}_0 ∨ false c in DIMACS: -10202 10203 10204 0 c 3 does not represent an automaton state. c -(-b^{7, 165}_2 ∧ b^{7, 165}_1 ∧ b^{7, 165}_0 ∧ true) c in CNF: c b^{7, 165}_2 ∨ -b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ false c in DIMACS: 10202 -10203 -10204 0 c -3 does not represent an automaton state. c -( b^{7, 165}_2 ∧ b^{7, 165}_1 ∧ b^{7, 165}_0 ∧ true) c in CNF: c -b^{7, 165}_2 ∨ -b^{7, 165}_1 ∨ -b^{7, 165}_0 ∨ false c in DIMACS: -10202 -10203 -10204 0 c INIT for k = 8 c -b^{8, 1}_2 c -b^{8, 1}_1 c -b^{8, 1}_0 c in DIMACS: -10208 0 -10209 0 -10210 0 c Transitions for k = 8 c i = 1 c -2+1 --> -1 c ( b^{8, 1}_2 ∧ b^{8, 1}_1 ∧ -b^{8, 1}_0 ∧ p_8) -> ( b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ b^{8, 2}_0) c in CNF: c -b^{8, 1}_2 ∨ -b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ -p_8 ∨ b^{8, 2}_2 c -b^{8, 1}_2 ∨ -b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ -p_8 ∨ -b^{8, 2}_1 c -b^{8, 1}_2 ∨ -b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ -p_8 ∨ b^{8, 2}_0 c in DIMACS: -10208 -10209 10210 -8 10211 0 -10208 -10209 10210 -8 -10212 0 -10208 -10209 10210 -8 10213 0 c -1+1 --> 0 c ( b^{8, 1}_2 ∧ -b^{8, 1}_1 ∧ b^{8, 1}_0 ∧ p_8) -> (-b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ -b^{8, 2}_0) c in CNF: c -b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ -p_8 ∨ -b^{8, 2}_2 c -b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ -p_8 ∨ -b^{8, 2}_1 c -b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ -p_8 ∨ -b^{8, 2}_0 c in DIMACS: -10208 10209 -10210 -8 -10211 0 -10208 10209 -10210 -8 -10212 0 -10208 10209 -10210 -8 -10213 0 c 0+1 --> 1 c (-b^{8, 1}_2 ∧ -b^{8, 1}_1 ∧ -b^{8, 1}_0 ∧ p_8) -> (-b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ b^{8, 2}_0) c in CNF: c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ -p_8 ∨ -b^{8, 2}_2 c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ -p_8 ∨ -b^{8, 2}_1 c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ -p_8 ∨ b^{8, 2}_0 c in DIMACS: 10208 10209 10210 -8 -10211 0 10208 10209 10210 -8 -10212 0 10208 10209 10210 -8 10213 0 c 1+1 --> 2 c (-b^{8, 1}_2 ∧ -b^{8, 1}_1 ∧ b^{8, 1}_0 ∧ p_8) -> (-b^{8, 2}_2 ∧ b^{8, 2}_1 ∧ -b^{8, 2}_0) c in CNF: c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ -p_8 ∨ -b^{8, 2}_2 c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ -p_8 ∨ b^{8, 2}_1 c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ -p_8 ∨ -b^{8, 2}_0 c in DIMACS: 10208 10209 -10210 -8 -10211 0 10208 10209 -10210 -8 10212 0 10208 10209 -10210 -8 -10213 0 c 2+1 --> break c (-b^{8, 1}_2 ∧ b^{8, 1}_1 ∧ -b^{8, 1}_0 ∧ p_8) -> break c in CNF: c b^{8, 1}_2 ∨ -b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ -p_8 ∨ break c in DIMACS: 10208 -10209 10210 -8 1162 0 c 2-1 --> 1 c (-b^{8, 1}_2 ∧ b^{8, 1}_1 ∧ -b^{8, 1}_0 ∧ -p_8) -> (-b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ b^{8, 2}_0) c in CNF: c b^{8, 1}_2 ∨ -b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ p_8 ∨ -b^{8, 2}_2 c b^{8, 1}_2 ∨ -b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ p_8 ∨ -b^{8, 2}_1 c b^{8, 1}_2 ∨ -b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ p_8 ∨ b^{8, 2}_0 c in DIMACS: 10208 -10209 10210 8 -10211 0 10208 -10209 10210 8 -10212 0 10208 -10209 10210 8 10213 0 c 1-1 --> 0 c (-b^{8, 1}_2 ∧ -b^{8, 1}_1 ∧ b^{8, 1}_0 ∧ -p_8) -> (-b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ -b^{8, 2}_0) c in CNF: c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ p_8 ∨ -b^{8, 2}_2 c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ p_8 ∨ -b^{8, 2}_1 c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ p_8 ∨ -b^{8, 2}_0 c in DIMACS: 10208 10209 -10210 8 -10211 0 10208 10209 -10210 8 -10212 0 10208 10209 -10210 8 -10213 0 c 0-1 --> -1 c (-b^{8, 1}_2 ∧ -b^{8, 1}_1 ∧ -b^{8, 1}_0 ∧ -p_8) -> ( b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ b^{8, 2}_0) c in CNF: c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ p_8 ∨ b^{8, 2}_2 c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ p_8 ∨ -b^{8, 2}_1 c b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ p_8 ∨ b^{8, 2}_0 c in DIMACS: 10208 10209 10210 8 10211 0 10208 10209 10210 8 -10212 0 10208 10209 10210 8 10213 0 c -1-1 --> -2 c ( b^{8, 1}_2 ∧ -b^{8, 1}_1 ∧ b^{8, 1}_0 ∧ -p_8) -> ( b^{8, 2}_2 ∧ b^{8, 2}_1 ∧ -b^{8, 2}_0) c in CNF: c -b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ p_8 ∨ b^{8, 2}_2 c -b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ p_8 ∨ b^{8, 2}_1 c -b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ p_8 ∨ -b^{8, 2}_0 c in DIMACS: -10208 10209 -10210 8 10211 0 -10208 10209 -10210 8 10212 0 -10208 10209 -10210 8 -10213 0 c -2-1 --> break c ( b^{8, 1}_2 ∧ b^{8, 1}_1 ∧ -b^{8, 1}_0 ∧ -p_8) -> break c in CNF: c -b^{8, 1}_2 ∨ -b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ p_8 ∨ break c in DIMACS: -10208 -10209 10210 8 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 1}_2 ∧ -b^{8, 1}_1 ∧ -b^{8, 1}_0 ∧ true) c in CNF: c -b^{8, 1}_2 ∨ b^{8, 1}_1 ∨ b^{8, 1}_0 ∨ false c in DIMACS: -10208 10209 10210 0 c 3 does not represent an automaton state. c -(-b^{8, 1}_2 ∧ b^{8, 1}_1 ∧ b^{8, 1}_0 ∧ true) c in CNF: c b^{8, 1}_2 ∨ -b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ false c in DIMACS: 10208 -10209 -10210 0 c -3 does not represent an automaton state. c -( b^{8, 1}_2 ∧ b^{8, 1}_1 ∧ b^{8, 1}_0 ∧ true) c in CNF: c -b^{8, 1}_2 ∨ -b^{8, 1}_1 ∨ -b^{8, 1}_0 ∨ false c in DIMACS: -10208 -10209 -10210 0 c i = 2 c -2+1 --> -1 c ( b^{8, 2}_2 ∧ b^{8, 2}_1 ∧ -b^{8, 2}_0 ∧ p_16) -> ( b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ b^{8, 3}_0) c in CNF: c -b^{8, 2}_2 ∨ -b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ -p_16 ∨ b^{8, 3}_2 c -b^{8, 2}_2 ∨ -b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ -p_16 ∨ -b^{8, 3}_1 c -b^{8, 2}_2 ∨ -b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ -p_16 ∨ b^{8, 3}_0 c in DIMACS: -10211 -10212 10213 -16 10214 0 -10211 -10212 10213 -16 -10215 0 -10211 -10212 10213 -16 10216 0 c -1+1 --> 0 c ( b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ b^{8, 2}_0 ∧ p_16) -> (-b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ -b^{8, 3}_0) c in CNF: c -b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ -p_16 ∨ -b^{8, 3}_2 c -b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ -p_16 ∨ -b^{8, 3}_1 c -b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ -p_16 ∨ -b^{8, 3}_0 c in DIMACS: -10211 10212 -10213 -16 -10214 0 -10211 10212 -10213 -16 -10215 0 -10211 10212 -10213 -16 -10216 0 c 0+1 --> 1 c (-b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ -b^{8, 2}_0 ∧ p_16) -> (-b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ b^{8, 3}_0) c in CNF: c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ -p_16 ∨ -b^{8, 3}_2 c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ -p_16 ∨ -b^{8, 3}_1 c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ -p_16 ∨ b^{8, 3}_0 c in DIMACS: 10211 10212 10213 -16 -10214 0 10211 10212 10213 -16 -10215 0 10211 10212 10213 -16 10216 0 c 1+1 --> 2 c (-b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ b^{8, 2}_0 ∧ p_16) -> (-b^{8, 3}_2 ∧ b^{8, 3}_1 ∧ -b^{8, 3}_0) c in CNF: c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ -p_16 ∨ -b^{8, 3}_2 c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ -p_16 ∨ b^{8, 3}_1 c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ -p_16 ∨ -b^{8, 3}_0 c in DIMACS: 10211 10212 -10213 -16 -10214 0 10211 10212 -10213 -16 10215 0 10211 10212 -10213 -16 -10216 0 c 2+1 --> break c (-b^{8, 2}_2 ∧ b^{8, 2}_1 ∧ -b^{8, 2}_0 ∧ p_16) -> break c in CNF: c b^{8, 2}_2 ∨ -b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ -p_16 ∨ break c in DIMACS: 10211 -10212 10213 -16 1162 0 c 2-1 --> 1 c (-b^{8, 2}_2 ∧ b^{8, 2}_1 ∧ -b^{8, 2}_0 ∧ -p_16) -> (-b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ b^{8, 3}_0) c in CNF: c b^{8, 2}_2 ∨ -b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ p_16 ∨ -b^{8, 3}_2 c b^{8, 2}_2 ∨ -b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ p_16 ∨ -b^{8, 3}_1 c b^{8, 2}_2 ∨ -b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ p_16 ∨ b^{8, 3}_0 c in DIMACS: 10211 -10212 10213 16 -10214 0 10211 -10212 10213 16 -10215 0 10211 -10212 10213 16 10216 0 c 1-1 --> 0 c (-b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ b^{8, 2}_0 ∧ -p_16) -> (-b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ -b^{8, 3}_0) c in CNF: c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ p_16 ∨ -b^{8, 3}_2 c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ p_16 ∨ -b^{8, 3}_1 c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ p_16 ∨ -b^{8, 3}_0 c in DIMACS: 10211 10212 -10213 16 -10214 0 10211 10212 -10213 16 -10215 0 10211 10212 -10213 16 -10216 0 c 0-1 --> -1 c (-b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ -b^{8, 2}_0 ∧ -p_16) -> ( b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ b^{8, 3}_0) c in CNF: c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ p_16 ∨ b^{8, 3}_2 c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ p_16 ∨ -b^{8, 3}_1 c b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ p_16 ∨ b^{8, 3}_0 c in DIMACS: 10211 10212 10213 16 10214 0 10211 10212 10213 16 -10215 0 10211 10212 10213 16 10216 0 c -1-1 --> -2 c ( b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ b^{8, 2}_0 ∧ -p_16) -> ( b^{8, 3}_2 ∧ b^{8, 3}_1 ∧ -b^{8, 3}_0) c in CNF: c -b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ p_16 ∨ b^{8, 3}_2 c -b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ p_16 ∨ b^{8, 3}_1 c -b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ p_16 ∨ -b^{8, 3}_0 c in DIMACS: -10211 10212 -10213 16 10214 0 -10211 10212 -10213 16 10215 0 -10211 10212 -10213 16 -10216 0 c -2-1 --> break c ( b^{8, 2}_2 ∧ b^{8, 2}_1 ∧ -b^{8, 2}_0 ∧ -p_16) -> break c in CNF: c -b^{8, 2}_2 ∨ -b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ p_16 ∨ break c in DIMACS: -10211 -10212 10213 16 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 2}_2 ∧ -b^{8, 2}_1 ∧ -b^{8, 2}_0 ∧ true) c in CNF: c -b^{8, 2}_2 ∨ b^{8, 2}_1 ∨ b^{8, 2}_0 ∨ false c in DIMACS: -10211 10212 10213 0 c 3 does not represent an automaton state. c -(-b^{8, 2}_2 ∧ b^{8, 2}_1 ∧ b^{8, 2}_0 ∧ true) c in CNF: c b^{8, 2}_2 ∨ -b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ false c in DIMACS: 10211 -10212 -10213 0 c -3 does not represent an automaton state. c -( b^{8, 2}_2 ∧ b^{8, 2}_1 ∧ b^{8, 2}_0 ∧ true) c in CNF: c -b^{8, 2}_2 ∨ -b^{8, 2}_1 ∨ -b^{8, 2}_0 ∨ false c in DIMACS: -10211 -10212 -10213 0 c i = 3 c -2+1 --> -1 c ( b^{8, 3}_2 ∧ b^{8, 3}_1 ∧ -b^{8, 3}_0 ∧ p_24) -> ( b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ b^{8, 4}_0) c in CNF: c -b^{8, 3}_2 ∨ -b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ -p_24 ∨ b^{8, 4}_2 c -b^{8, 3}_2 ∨ -b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ -p_24 ∨ -b^{8, 4}_1 c -b^{8, 3}_2 ∨ -b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ -p_24 ∨ b^{8, 4}_0 c in DIMACS: -10214 -10215 10216 -24 10217 0 -10214 -10215 10216 -24 -10218 0 -10214 -10215 10216 -24 10219 0 c -1+1 --> 0 c ( b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ b^{8, 3}_0 ∧ p_24) -> (-b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ -b^{8, 4}_0) c in CNF: c -b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ -p_24 ∨ -b^{8, 4}_2 c -b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ -p_24 ∨ -b^{8, 4}_1 c -b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ -p_24 ∨ -b^{8, 4}_0 c in DIMACS: -10214 10215 -10216 -24 -10217 0 -10214 10215 -10216 -24 -10218 0 -10214 10215 -10216 -24 -10219 0 c 0+1 --> 1 c (-b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ -b^{8, 3}_0 ∧ p_24) -> (-b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ b^{8, 4}_0) c in CNF: c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ -p_24 ∨ -b^{8, 4}_2 c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ -p_24 ∨ -b^{8, 4}_1 c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ -p_24 ∨ b^{8, 4}_0 c in DIMACS: 10214 10215 10216 -24 -10217 0 10214 10215 10216 -24 -10218 0 10214 10215 10216 -24 10219 0 c 1+1 --> 2 c (-b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ b^{8, 3}_0 ∧ p_24) -> (-b^{8, 4}_2 ∧ b^{8, 4}_1 ∧ -b^{8, 4}_0) c in CNF: c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ -p_24 ∨ -b^{8, 4}_2 c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ -p_24 ∨ b^{8, 4}_1 c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ -p_24 ∨ -b^{8, 4}_0 c in DIMACS: 10214 10215 -10216 -24 -10217 0 10214 10215 -10216 -24 10218 0 10214 10215 -10216 -24 -10219 0 c 2+1 --> break c (-b^{8, 3}_2 ∧ b^{8, 3}_1 ∧ -b^{8, 3}_0 ∧ p_24) -> break c in CNF: c b^{8, 3}_2 ∨ -b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ -p_24 ∨ break c in DIMACS: 10214 -10215 10216 -24 1162 0 c 2-1 --> 1 c (-b^{8, 3}_2 ∧ b^{8, 3}_1 ∧ -b^{8, 3}_0 ∧ -p_24) -> (-b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ b^{8, 4}_0) c in CNF: c b^{8, 3}_2 ∨ -b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ p_24 ∨ -b^{8, 4}_2 c b^{8, 3}_2 ∨ -b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ p_24 ∨ -b^{8, 4}_1 c b^{8, 3}_2 ∨ -b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ p_24 ∨ b^{8, 4}_0 c in DIMACS: 10214 -10215 10216 24 -10217 0 10214 -10215 10216 24 -10218 0 10214 -10215 10216 24 10219 0 c 1-1 --> 0 c (-b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ b^{8, 3}_0 ∧ -p_24) -> (-b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ -b^{8, 4}_0) c in CNF: c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ p_24 ∨ -b^{8, 4}_2 c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ p_24 ∨ -b^{8, 4}_1 c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ p_24 ∨ -b^{8, 4}_0 c in DIMACS: 10214 10215 -10216 24 -10217 0 10214 10215 -10216 24 -10218 0 10214 10215 -10216 24 -10219 0 c 0-1 --> -1 c (-b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ -b^{8, 3}_0 ∧ -p_24) -> ( b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ b^{8, 4}_0) c in CNF: c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ p_24 ∨ b^{8, 4}_2 c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ p_24 ∨ -b^{8, 4}_1 c b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ p_24 ∨ b^{8, 4}_0 c in DIMACS: 10214 10215 10216 24 10217 0 10214 10215 10216 24 -10218 0 10214 10215 10216 24 10219 0 c -1-1 --> -2 c ( b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ b^{8, 3}_0 ∧ -p_24) -> ( b^{8, 4}_2 ∧ b^{8, 4}_1 ∧ -b^{8, 4}_0) c in CNF: c -b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ p_24 ∨ b^{8, 4}_2 c -b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ p_24 ∨ b^{8, 4}_1 c -b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ p_24 ∨ -b^{8, 4}_0 c in DIMACS: -10214 10215 -10216 24 10217 0 -10214 10215 -10216 24 10218 0 -10214 10215 -10216 24 -10219 0 c -2-1 --> break c ( b^{8, 3}_2 ∧ b^{8, 3}_1 ∧ -b^{8, 3}_0 ∧ -p_24) -> break c in CNF: c -b^{8, 3}_2 ∨ -b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ p_24 ∨ break c in DIMACS: -10214 -10215 10216 24 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 3}_2 ∧ -b^{8, 3}_1 ∧ -b^{8, 3}_0 ∧ true) c in CNF: c -b^{8, 3}_2 ∨ b^{8, 3}_1 ∨ b^{8, 3}_0 ∨ false c in DIMACS: -10214 10215 10216 0 c 3 does not represent an automaton state. c -(-b^{8, 3}_2 ∧ b^{8, 3}_1 ∧ b^{8, 3}_0 ∧ true) c in CNF: c b^{8, 3}_2 ∨ -b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ false c in DIMACS: 10214 -10215 -10216 0 c -3 does not represent an automaton state. c -( b^{8, 3}_2 ∧ b^{8, 3}_1 ∧ b^{8, 3}_0 ∧ true) c in CNF: c -b^{8, 3}_2 ∨ -b^{8, 3}_1 ∨ -b^{8, 3}_0 ∨ false c in DIMACS: -10214 -10215 -10216 0 c i = 4 c -2+1 --> -1 c ( b^{8, 4}_2 ∧ b^{8, 4}_1 ∧ -b^{8, 4}_0 ∧ p_32) -> ( b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ b^{8, 5}_0) c in CNF: c -b^{8, 4}_2 ∨ -b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ -p_32 ∨ b^{8, 5}_2 c -b^{8, 4}_2 ∨ -b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ -p_32 ∨ -b^{8, 5}_1 c -b^{8, 4}_2 ∨ -b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ -p_32 ∨ b^{8, 5}_0 c in DIMACS: -10217 -10218 10219 -32 10220 0 -10217 -10218 10219 -32 -10221 0 -10217 -10218 10219 -32 10222 0 c -1+1 --> 0 c ( b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ b^{8, 4}_0 ∧ p_32) -> (-b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ -b^{8, 5}_0) c in CNF: c -b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ -p_32 ∨ -b^{8, 5}_2 c -b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ -p_32 ∨ -b^{8, 5}_1 c -b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ -p_32 ∨ -b^{8, 5}_0 c in DIMACS: -10217 10218 -10219 -32 -10220 0 -10217 10218 -10219 -32 -10221 0 -10217 10218 -10219 -32 -10222 0 c 0+1 --> 1 c (-b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ -b^{8, 4}_0 ∧ p_32) -> (-b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ b^{8, 5}_0) c in CNF: c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ -p_32 ∨ -b^{8, 5}_2 c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ -p_32 ∨ -b^{8, 5}_1 c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ -p_32 ∨ b^{8, 5}_0 c in DIMACS: 10217 10218 10219 -32 -10220 0 10217 10218 10219 -32 -10221 0 10217 10218 10219 -32 10222 0 c 1+1 --> 2 c (-b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ b^{8, 4}_0 ∧ p_32) -> (-b^{8, 5}_2 ∧ b^{8, 5}_1 ∧ -b^{8, 5}_0) c in CNF: c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ -p_32 ∨ -b^{8, 5}_2 c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ -p_32 ∨ b^{8, 5}_1 c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ -p_32 ∨ -b^{8, 5}_0 c in DIMACS: 10217 10218 -10219 -32 -10220 0 10217 10218 -10219 -32 10221 0 10217 10218 -10219 -32 -10222 0 c 2+1 --> break c (-b^{8, 4}_2 ∧ b^{8, 4}_1 ∧ -b^{8, 4}_0 ∧ p_32) -> break c in CNF: c b^{8, 4}_2 ∨ -b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ -p_32 ∨ break c in DIMACS: 10217 -10218 10219 -32 1162 0 c 2-1 --> 1 c (-b^{8, 4}_2 ∧ b^{8, 4}_1 ∧ -b^{8, 4}_0 ∧ -p_32) -> (-b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ b^{8, 5}_0) c in CNF: c b^{8, 4}_2 ∨ -b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ p_32 ∨ -b^{8, 5}_2 c b^{8, 4}_2 ∨ -b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ p_32 ∨ -b^{8, 5}_1 c b^{8, 4}_2 ∨ -b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ p_32 ∨ b^{8, 5}_0 c in DIMACS: 10217 -10218 10219 32 -10220 0 10217 -10218 10219 32 -10221 0 10217 -10218 10219 32 10222 0 c 1-1 --> 0 c (-b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ b^{8, 4}_0 ∧ -p_32) -> (-b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ -b^{8, 5}_0) c in CNF: c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ p_32 ∨ -b^{8, 5}_2 c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ p_32 ∨ -b^{8, 5}_1 c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ p_32 ∨ -b^{8, 5}_0 c in DIMACS: 10217 10218 -10219 32 -10220 0 10217 10218 -10219 32 -10221 0 10217 10218 -10219 32 -10222 0 c 0-1 --> -1 c (-b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ -b^{8, 4}_0 ∧ -p_32) -> ( b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ b^{8, 5}_0) c in CNF: c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ p_32 ∨ b^{8, 5}_2 c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ p_32 ∨ -b^{8, 5}_1 c b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ p_32 ∨ b^{8, 5}_0 c in DIMACS: 10217 10218 10219 32 10220 0 10217 10218 10219 32 -10221 0 10217 10218 10219 32 10222 0 c -1-1 --> -2 c ( b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ b^{8, 4}_0 ∧ -p_32) -> ( b^{8, 5}_2 ∧ b^{8, 5}_1 ∧ -b^{8, 5}_0) c in CNF: c -b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ p_32 ∨ b^{8, 5}_2 c -b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ p_32 ∨ b^{8, 5}_1 c -b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ p_32 ∨ -b^{8, 5}_0 c in DIMACS: -10217 10218 -10219 32 10220 0 -10217 10218 -10219 32 10221 0 -10217 10218 -10219 32 -10222 0 c -2-1 --> break c ( b^{8, 4}_2 ∧ b^{8, 4}_1 ∧ -b^{8, 4}_0 ∧ -p_32) -> break c in CNF: c -b^{8, 4}_2 ∨ -b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ p_32 ∨ break c in DIMACS: -10217 -10218 10219 32 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 4}_2 ∧ -b^{8, 4}_1 ∧ -b^{8, 4}_0 ∧ true) c in CNF: c -b^{8, 4}_2 ∨ b^{8, 4}_1 ∨ b^{8, 4}_0 ∨ false c in DIMACS: -10217 10218 10219 0 c 3 does not represent an automaton state. c -(-b^{8, 4}_2 ∧ b^{8, 4}_1 ∧ b^{8, 4}_0 ∧ true) c in CNF: c b^{8, 4}_2 ∨ -b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ false c in DIMACS: 10217 -10218 -10219 0 c -3 does not represent an automaton state. c -( b^{8, 4}_2 ∧ b^{8, 4}_1 ∧ b^{8, 4}_0 ∧ true) c in CNF: c -b^{8, 4}_2 ∨ -b^{8, 4}_1 ∨ -b^{8, 4}_0 ∨ false c in DIMACS: -10217 -10218 -10219 0 c i = 5 c -2+1 --> -1 c ( b^{8, 5}_2 ∧ b^{8, 5}_1 ∧ -b^{8, 5}_0 ∧ p_40) -> ( b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ b^{8, 6}_0) c in CNF: c -b^{8, 5}_2 ∨ -b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ -p_40 ∨ b^{8, 6}_2 c -b^{8, 5}_2 ∨ -b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ -p_40 ∨ -b^{8, 6}_1 c -b^{8, 5}_2 ∨ -b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ -p_40 ∨ b^{8, 6}_0 c in DIMACS: -10220 -10221 10222 -40 10223 0 -10220 -10221 10222 -40 -10224 0 -10220 -10221 10222 -40 10225 0 c -1+1 --> 0 c ( b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ b^{8, 5}_0 ∧ p_40) -> (-b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ -b^{8, 6}_0) c in CNF: c -b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ -p_40 ∨ -b^{8, 6}_2 c -b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ -p_40 ∨ -b^{8, 6}_1 c -b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ -p_40 ∨ -b^{8, 6}_0 c in DIMACS: -10220 10221 -10222 -40 -10223 0 -10220 10221 -10222 -40 -10224 0 -10220 10221 -10222 -40 -10225 0 c 0+1 --> 1 c (-b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ -b^{8, 5}_0 ∧ p_40) -> (-b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ b^{8, 6}_0) c in CNF: c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ -p_40 ∨ -b^{8, 6}_2 c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ -p_40 ∨ -b^{8, 6}_1 c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ -p_40 ∨ b^{8, 6}_0 c in DIMACS: 10220 10221 10222 -40 -10223 0 10220 10221 10222 -40 -10224 0 10220 10221 10222 -40 10225 0 c 1+1 --> 2 c (-b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ b^{8, 5}_0 ∧ p_40) -> (-b^{8, 6}_2 ∧ b^{8, 6}_1 ∧ -b^{8, 6}_0) c in CNF: c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ -p_40 ∨ -b^{8, 6}_2 c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ -p_40 ∨ b^{8, 6}_1 c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ -p_40 ∨ -b^{8, 6}_0 c in DIMACS: 10220 10221 -10222 -40 -10223 0 10220 10221 -10222 -40 10224 0 10220 10221 -10222 -40 -10225 0 c 2+1 --> break c (-b^{8, 5}_2 ∧ b^{8, 5}_1 ∧ -b^{8, 5}_0 ∧ p_40) -> break c in CNF: c b^{8, 5}_2 ∨ -b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ -p_40 ∨ break c in DIMACS: 10220 -10221 10222 -40 1162 0 c 2-1 --> 1 c (-b^{8, 5}_2 ∧ b^{8, 5}_1 ∧ -b^{8, 5}_0 ∧ -p_40) -> (-b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ b^{8, 6}_0) c in CNF: c b^{8, 5}_2 ∨ -b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ p_40 ∨ -b^{8, 6}_2 c b^{8, 5}_2 ∨ -b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ p_40 ∨ -b^{8, 6}_1 c b^{8, 5}_2 ∨ -b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ p_40 ∨ b^{8, 6}_0 c in DIMACS: 10220 -10221 10222 40 -10223 0 10220 -10221 10222 40 -10224 0 10220 -10221 10222 40 10225 0 c 1-1 --> 0 c (-b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ b^{8, 5}_0 ∧ -p_40) -> (-b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ -b^{8, 6}_0) c in CNF: c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ p_40 ∨ -b^{8, 6}_2 c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ p_40 ∨ -b^{8, 6}_1 c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ p_40 ∨ -b^{8, 6}_0 c in DIMACS: 10220 10221 -10222 40 -10223 0 10220 10221 -10222 40 -10224 0 10220 10221 -10222 40 -10225 0 c 0-1 --> -1 c (-b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ -b^{8, 5}_0 ∧ -p_40) -> ( b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ b^{8, 6}_0) c in CNF: c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ p_40 ∨ b^{8, 6}_2 c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ p_40 ∨ -b^{8, 6}_1 c b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ p_40 ∨ b^{8, 6}_0 c in DIMACS: 10220 10221 10222 40 10223 0 10220 10221 10222 40 -10224 0 10220 10221 10222 40 10225 0 c -1-1 --> -2 c ( b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ b^{8, 5}_0 ∧ -p_40) -> ( b^{8, 6}_2 ∧ b^{8, 6}_1 ∧ -b^{8, 6}_0) c in CNF: c -b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ p_40 ∨ b^{8, 6}_2 c -b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ p_40 ∨ b^{8, 6}_1 c -b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ p_40 ∨ -b^{8, 6}_0 c in DIMACS: -10220 10221 -10222 40 10223 0 -10220 10221 -10222 40 10224 0 -10220 10221 -10222 40 -10225 0 c -2-1 --> break c ( b^{8, 5}_2 ∧ b^{8, 5}_1 ∧ -b^{8, 5}_0 ∧ -p_40) -> break c in CNF: c -b^{8, 5}_2 ∨ -b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ p_40 ∨ break c in DIMACS: -10220 -10221 10222 40 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 5}_2 ∧ -b^{8, 5}_1 ∧ -b^{8, 5}_0 ∧ true) c in CNF: c -b^{8, 5}_2 ∨ b^{8, 5}_1 ∨ b^{8, 5}_0 ∨ false c in DIMACS: -10220 10221 10222 0 c 3 does not represent an automaton state. c -(-b^{8, 5}_2 ∧ b^{8, 5}_1 ∧ b^{8, 5}_0 ∧ true) c in CNF: c b^{8, 5}_2 ∨ -b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ false c in DIMACS: 10220 -10221 -10222 0 c -3 does not represent an automaton state. c -( b^{8, 5}_2 ∧ b^{8, 5}_1 ∧ b^{8, 5}_0 ∧ true) c in CNF: c -b^{8, 5}_2 ∨ -b^{8, 5}_1 ∨ -b^{8, 5}_0 ∨ false c in DIMACS: -10220 -10221 -10222 0 c i = 6 c -2+1 --> -1 c ( b^{8, 6}_2 ∧ b^{8, 6}_1 ∧ -b^{8, 6}_0 ∧ p_48) -> ( b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ b^{8, 7}_0) c in CNF: c -b^{8, 6}_2 ∨ -b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ -p_48 ∨ b^{8, 7}_2 c -b^{8, 6}_2 ∨ -b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ -p_48 ∨ -b^{8, 7}_1 c -b^{8, 6}_2 ∨ -b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ -p_48 ∨ b^{8, 7}_0 c in DIMACS: -10223 -10224 10225 -48 10226 0 -10223 -10224 10225 -48 -10227 0 -10223 -10224 10225 -48 10228 0 c -1+1 --> 0 c ( b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ b^{8, 6}_0 ∧ p_48) -> (-b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ -b^{8, 7}_0) c in CNF: c -b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ -p_48 ∨ -b^{8, 7}_2 c -b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ -p_48 ∨ -b^{8, 7}_1 c -b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ -p_48 ∨ -b^{8, 7}_0 c in DIMACS: -10223 10224 -10225 -48 -10226 0 -10223 10224 -10225 -48 -10227 0 -10223 10224 -10225 -48 -10228 0 c 0+1 --> 1 c (-b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ -b^{8, 6}_0 ∧ p_48) -> (-b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ b^{8, 7}_0) c in CNF: c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ -p_48 ∨ -b^{8, 7}_2 c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ -p_48 ∨ -b^{8, 7}_1 c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ -p_48 ∨ b^{8, 7}_0 c in DIMACS: 10223 10224 10225 -48 -10226 0 10223 10224 10225 -48 -10227 0 10223 10224 10225 -48 10228 0 c 1+1 --> 2 c (-b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ b^{8, 6}_0 ∧ p_48) -> (-b^{8, 7}_2 ∧ b^{8, 7}_1 ∧ -b^{8, 7}_0) c in CNF: c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ -p_48 ∨ -b^{8, 7}_2 c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ -p_48 ∨ b^{8, 7}_1 c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ -p_48 ∨ -b^{8, 7}_0 c in DIMACS: 10223 10224 -10225 -48 -10226 0 10223 10224 -10225 -48 10227 0 10223 10224 -10225 -48 -10228 0 c 2+1 --> break c (-b^{8, 6}_2 ∧ b^{8, 6}_1 ∧ -b^{8, 6}_0 ∧ p_48) -> break c in CNF: c b^{8, 6}_2 ∨ -b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ -p_48 ∨ break c in DIMACS: 10223 -10224 10225 -48 1162 0 c 2-1 --> 1 c (-b^{8, 6}_2 ∧ b^{8, 6}_1 ∧ -b^{8, 6}_0 ∧ -p_48) -> (-b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ b^{8, 7}_0) c in CNF: c b^{8, 6}_2 ∨ -b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ p_48 ∨ -b^{8, 7}_2 c b^{8, 6}_2 ∨ -b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ p_48 ∨ -b^{8, 7}_1 c b^{8, 6}_2 ∨ -b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ p_48 ∨ b^{8, 7}_0 c in DIMACS: 10223 -10224 10225 48 -10226 0 10223 -10224 10225 48 -10227 0 10223 -10224 10225 48 10228 0 c 1-1 --> 0 c (-b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ b^{8, 6}_0 ∧ -p_48) -> (-b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ -b^{8, 7}_0) c in CNF: c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ p_48 ∨ -b^{8, 7}_2 c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ p_48 ∨ -b^{8, 7}_1 c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ p_48 ∨ -b^{8, 7}_0 c in DIMACS: 10223 10224 -10225 48 -10226 0 10223 10224 -10225 48 -10227 0 10223 10224 -10225 48 -10228 0 c 0-1 --> -1 c (-b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ -b^{8, 6}_0 ∧ -p_48) -> ( b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ b^{8, 7}_0) c in CNF: c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ p_48 ∨ b^{8, 7}_2 c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ p_48 ∨ -b^{8, 7}_1 c b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ p_48 ∨ b^{8, 7}_0 c in DIMACS: 10223 10224 10225 48 10226 0 10223 10224 10225 48 -10227 0 10223 10224 10225 48 10228 0 c -1-1 --> -2 c ( b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ b^{8, 6}_0 ∧ -p_48) -> ( b^{8, 7}_2 ∧ b^{8, 7}_1 ∧ -b^{8, 7}_0) c in CNF: c -b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ p_48 ∨ b^{8, 7}_2 c -b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ p_48 ∨ b^{8, 7}_1 c -b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ p_48 ∨ -b^{8, 7}_0 c in DIMACS: -10223 10224 -10225 48 10226 0 -10223 10224 -10225 48 10227 0 -10223 10224 -10225 48 -10228 0 c -2-1 --> break c ( b^{8, 6}_2 ∧ b^{8, 6}_1 ∧ -b^{8, 6}_0 ∧ -p_48) -> break c in CNF: c -b^{8, 6}_2 ∨ -b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ p_48 ∨ break c in DIMACS: -10223 -10224 10225 48 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 6}_2 ∧ -b^{8, 6}_1 ∧ -b^{8, 6}_0 ∧ true) c in CNF: c -b^{8, 6}_2 ∨ b^{8, 6}_1 ∨ b^{8, 6}_0 ∨ false c in DIMACS: -10223 10224 10225 0 c 3 does not represent an automaton state. c -(-b^{8, 6}_2 ∧ b^{8, 6}_1 ∧ b^{8, 6}_0 ∧ true) c in CNF: c b^{8, 6}_2 ∨ -b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ false c in DIMACS: 10223 -10224 -10225 0 c -3 does not represent an automaton state. c -( b^{8, 6}_2 ∧ b^{8, 6}_1 ∧ b^{8, 6}_0 ∧ true) c in CNF: c -b^{8, 6}_2 ∨ -b^{8, 6}_1 ∨ -b^{8, 6}_0 ∨ false c in DIMACS: -10223 -10224 -10225 0 c i = 7 c -2+1 --> -1 c ( b^{8, 7}_2 ∧ b^{8, 7}_1 ∧ -b^{8, 7}_0 ∧ p_56) -> ( b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ b^{8, 8}_0) c in CNF: c -b^{8, 7}_2 ∨ -b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ -p_56 ∨ b^{8, 8}_2 c -b^{8, 7}_2 ∨ -b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ -p_56 ∨ -b^{8, 8}_1 c -b^{8, 7}_2 ∨ -b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ -p_56 ∨ b^{8, 8}_0 c in DIMACS: -10226 -10227 10228 -56 10229 0 -10226 -10227 10228 -56 -10230 0 -10226 -10227 10228 -56 10231 0 c -1+1 --> 0 c ( b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ b^{8, 7}_0 ∧ p_56) -> (-b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ -b^{8, 8}_0) c in CNF: c -b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ -p_56 ∨ -b^{8, 8}_2 c -b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ -p_56 ∨ -b^{8, 8}_1 c -b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ -p_56 ∨ -b^{8, 8}_0 c in DIMACS: -10226 10227 -10228 -56 -10229 0 -10226 10227 -10228 -56 -10230 0 -10226 10227 -10228 -56 -10231 0 c 0+1 --> 1 c (-b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ -b^{8, 7}_0 ∧ p_56) -> (-b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ b^{8, 8}_0) c in CNF: c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ -p_56 ∨ -b^{8, 8}_2 c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ -p_56 ∨ -b^{8, 8}_1 c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ -p_56 ∨ b^{8, 8}_0 c in DIMACS: 10226 10227 10228 -56 -10229 0 10226 10227 10228 -56 -10230 0 10226 10227 10228 -56 10231 0 c 1+1 --> 2 c (-b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ b^{8, 7}_0 ∧ p_56) -> (-b^{8, 8}_2 ∧ b^{8, 8}_1 ∧ -b^{8, 8}_0) c in CNF: c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ -p_56 ∨ -b^{8, 8}_2 c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ -p_56 ∨ b^{8, 8}_1 c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ -p_56 ∨ -b^{8, 8}_0 c in DIMACS: 10226 10227 -10228 -56 -10229 0 10226 10227 -10228 -56 10230 0 10226 10227 -10228 -56 -10231 0 c 2+1 --> break c (-b^{8, 7}_2 ∧ b^{8, 7}_1 ∧ -b^{8, 7}_0 ∧ p_56) -> break c in CNF: c b^{8, 7}_2 ∨ -b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ -p_56 ∨ break c in DIMACS: 10226 -10227 10228 -56 1162 0 c 2-1 --> 1 c (-b^{8, 7}_2 ∧ b^{8, 7}_1 ∧ -b^{8, 7}_0 ∧ -p_56) -> (-b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ b^{8, 8}_0) c in CNF: c b^{8, 7}_2 ∨ -b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ p_56 ∨ -b^{8, 8}_2 c b^{8, 7}_2 ∨ -b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ p_56 ∨ -b^{8, 8}_1 c b^{8, 7}_2 ∨ -b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ p_56 ∨ b^{8, 8}_0 c in DIMACS: 10226 -10227 10228 56 -10229 0 10226 -10227 10228 56 -10230 0 10226 -10227 10228 56 10231 0 c 1-1 --> 0 c (-b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ b^{8, 7}_0 ∧ -p_56) -> (-b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ -b^{8, 8}_0) c in CNF: c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ p_56 ∨ -b^{8, 8}_2 c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ p_56 ∨ -b^{8, 8}_1 c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ p_56 ∨ -b^{8, 8}_0 c in DIMACS: 10226 10227 -10228 56 -10229 0 10226 10227 -10228 56 -10230 0 10226 10227 -10228 56 -10231 0 c 0-1 --> -1 c (-b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ -b^{8, 7}_0 ∧ -p_56) -> ( b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ b^{8, 8}_0) c in CNF: c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ p_56 ∨ b^{8, 8}_2 c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ p_56 ∨ -b^{8, 8}_1 c b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ p_56 ∨ b^{8, 8}_0 c in DIMACS: 10226 10227 10228 56 10229 0 10226 10227 10228 56 -10230 0 10226 10227 10228 56 10231 0 c -1-1 --> -2 c ( b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ b^{8, 7}_0 ∧ -p_56) -> ( b^{8, 8}_2 ∧ b^{8, 8}_1 ∧ -b^{8, 8}_0) c in CNF: c -b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ p_56 ∨ b^{8, 8}_2 c -b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ p_56 ∨ b^{8, 8}_1 c -b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ p_56 ∨ -b^{8, 8}_0 c in DIMACS: -10226 10227 -10228 56 10229 0 -10226 10227 -10228 56 10230 0 -10226 10227 -10228 56 -10231 0 c -2-1 --> break c ( b^{8, 7}_2 ∧ b^{8, 7}_1 ∧ -b^{8, 7}_0 ∧ -p_56) -> break c in CNF: c -b^{8, 7}_2 ∨ -b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ p_56 ∨ break c in DIMACS: -10226 -10227 10228 56 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 7}_2 ∧ -b^{8, 7}_1 ∧ -b^{8, 7}_0 ∧ true) c in CNF: c -b^{8, 7}_2 ∨ b^{8, 7}_1 ∨ b^{8, 7}_0 ∨ false c in DIMACS: -10226 10227 10228 0 c 3 does not represent an automaton state. c -(-b^{8, 7}_2 ∧ b^{8, 7}_1 ∧ b^{8, 7}_0 ∧ true) c in CNF: c b^{8, 7}_2 ∨ -b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ false c in DIMACS: 10226 -10227 -10228 0 c -3 does not represent an automaton state. c -( b^{8, 7}_2 ∧ b^{8, 7}_1 ∧ b^{8, 7}_0 ∧ true) c in CNF: c -b^{8, 7}_2 ∨ -b^{8, 7}_1 ∨ -b^{8, 7}_0 ∨ false c in DIMACS: -10226 -10227 -10228 0 c i = 8 c -2+1 --> -1 c ( b^{8, 8}_2 ∧ b^{8, 8}_1 ∧ -b^{8, 8}_0 ∧ p_64) -> ( b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ b^{8, 9}_0) c in CNF: c -b^{8, 8}_2 ∨ -b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ -p_64 ∨ b^{8, 9}_2 c -b^{8, 8}_2 ∨ -b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ -p_64 ∨ -b^{8, 9}_1 c -b^{8, 8}_2 ∨ -b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ -p_64 ∨ b^{8, 9}_0 c in DIMACS: -10229 -10230 10231 -64 10232 0 -10229 -10230 10231 -64 -10233 0 -10229 -10230 10231 -64 10234 0 c -1+1 --> 0 c ( b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ b^{8, 8}_0 ∧ p_64) -> (-b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ -b^{8, 9}_0) c in CNF: c -b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ -p_64 ∨ -b^{8, 9}_2 c -b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ -p_64 ∨ -b^{8, 9}_1 c -b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ -p_64 ∨ -b^{8, 9}_0 c in DIMACS: -10229 10230 -10231 -64 -10232 0 -10229 10230 -10231 -64 -10233 0 -10229 10230 -10231 -64 -10234 0 c 0+1 --> 1 c (-b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ -b^{8, 8}_0 ∧ p_64) -> (-b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ b^{8, 9}_0) c in CNF: c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ -p_64 ∨ -b^{8, 9}_2 c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ -p_64 ∨ -b^{8, 9}_1 c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ -p_64 ∨ b^{8, 9}_0 c in DIMACS: 10229 10230 10231 -64 -10232 0 10229 10230 10231 -64 -10233 0 10229 10230 10231 -64 10234 0 c 1+1 --> 2 c (-b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ b^{8, 8}_0 ∧ p_64) -> (-b^{8, 9}_2 ∧ b^{8, 9}_1 ∧ -b^{8, 9}_0) c in CNF: c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ -p_64 ∨ -b^{8, 9}_2 c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ -p_64 ∨ b^{8, 9}_1 c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ -p_64 ∨ -b^{8, 9}_0 c in DIMACS: 10229 10230 -10231 -64 -10232 0 10229 10230 -10231 -64 10233 0 10229 10230 -10231 -64 -10234 0 c 2+1 --> break c (-b^{8, 8}_2 ∧ b^{8, 8}_1 ∧ -b^{8, 8}_0 ∧ p_64) -> break c in CNF: c b^{8, 8}_2 ∨ -b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ -p_64 ∨ break c in DIMACS: 10229 -10230 10231 -64 1162 0 c 2-1 --> 1 c (-b^{8, 8}_2 ∧ b^{8, 8}_1 ∧ -b^{8, 8}_0 ∧ -p_64) -> (-b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ b^{8, 9}_0) c in CNF: c b^{8, 8}_2 ∨ -b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ p_64 ∨ -b^{8, 9}_2 c b^{8, 8}_2 ∨ -b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ p_64 ∨ -b^{8, 9}_1 c b^{8, 8}_2 ∨ -b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ p_64 ∨ b^{8, 9}_0 c in DIMACS: 10229 -10230 10231 64 -10232 0 10229 -10230 10231 64 -10233 0 10229 -10230 10231 64 10234 0 c 1-1 --> 0 c (-b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ b^{8, 8}_0 ∧ -p_64) -> (-b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ -b^{8, 9}_0) c in CNF: c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ p_64 ∨ -b^{8, 9}_2 c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ p_64 ∨ -b^{8, 9}_1 c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ p_64 ∨ -b^{8, 9}_0 c in DIMACS: 10229 10230 -10231 64 -10232 0 10229 10230 -10231 64 -10233 0 10229 10230 -10231 64 -10234 0 c 0-1 --> -1 c (-b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ -b^{8, 8}_0 ∧ -p_64) -> ( b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ b^{8, 9}_0) c in CNF: c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ p_64 ∨ b^{8, 9}_2 c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ p_64 ∨ -b^{8, 9}_1 c b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ p_64 ∨ b^{8, 9}_0 c in DIMACS: 10229 10230 10231 64 10232 0 10229 10230 10231 64 -10233 0 10229 10230 10231 64 10234 0 c -1-1 --> -2 c ( b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ b^{8, 8}_0 ∧ -p_64) -> ( b^{8, 9}_2 ∧ b^{8, 9}_1 ∧ -b^{8, 9}_0) c in CNF: c -b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ p_64 ∨ b^{8, 9}_2 c -b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ p_64 ∨ b^{8, 9}_1 c -b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ p_64 ∨ -b^{8, 9}_0 c in DIMACS: -10229 10230 -10231 64 10232 0 -10229 10230 -10231 64 10233 0 -10229 10230 -10231 64 -10234 0 c -2-1 --> break c ( b^{8, 8}_2 ∧ b^{8, 8}_1 ∧ -b^{8, 8}_0 ∧ -p_64) -> break c in CNF: c -b^{8, 8}_2 ∨ -b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ p_64 ∨ break c in DIMACS: -10229 -10230 10231 64 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 8}_2 ∧ -b^{8, 8}_1 ∧ -b^{8, 8}_0 ∧ true) c in CNF: c -b^{8, 8}_2 ∨ b^{8, 8}_1 ∨ b^{8, 8}_0 ∨ false c in DIMACS: -10229 10230 10231 0 c 3 does not represent an automaton state. c -(-b^{8, 8}_2 ∧ b^{8, 8}_1 ∧ b^{8, 8}_0 ∧ true) c in CNF: c b^{8, 8}_2 ∨ -b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ false c in DIMACS: 10229 -10230 -10231 0 c -3 does not represent an automaton state. c -( b^{8, 8}_2 ∧ b^{8, 8}_1 ∧ b^{8, 8}_0 ∧ true) c in CNF: c -b^{8, 8}_2 ∨ -b^{8, 8}_1 ∨ -b^{8, 8}_0 ∨ false c in DIMACS: -10229 -10230 -10231 0 c i = 9 c -2+1 --> -1 c ( b^{8, 9}_2 ∧ b^{8, 9}_1 ∧ -b^{8, 9}_0 ∧ p_72) -> ( b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ b^{8, 10}_0) c in CNF: c -b^{8, 9}_2 ∨ -b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ -p_72 ∨ b^{8, 10}_2 c -b^{8, 9}_2 ∨ -b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ -p_72 ∨ -b^{8, 10}_1 c -b^{8, 9}_2 ∨ -b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ -p_72 ∨ b^{8, 10}_0 c in DIMACS: -10232 -10233 10234 -72 10235 0 -10232 -10233 10234 -72 -10236 0 -10232 -10233 10234 -72 10237 0 c -1+1 --> 0 c ( b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ b^{8, 9}_0 ∧ p_72) -> (-b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ -b^{8, 10}_0) c in CNF: c -b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ -p_72 ∨ -b^{8, 10}_2 c -b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ -p_72 ∨ -b^{8, 10}_1 c -b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ -p_72 ∨ -b^{8, 10}_0 c in DIMACS: -10232 10233 -10234 -72 -10235 0 -10232 10233 -10234 -72 -10236 0 -10232 10233 -10234 -72 -10237 0 c 0+1 --> 1 c (-b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ -b^{8, 9}_0 ∧ p_72) -> (-b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ b^{8, 10}_0) c in CNF: c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ -p_72 ∨ -b^{8, 10}_2 c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ -p_72 ∨ -b^{8, 10}_1 c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ -p_72 ∨ b^{8, 10}_0 c in DIMACS: 10232 10233 10234 -72 -10235 0 10232 10233 10234 -72 -10236 0 10232 10233 10234 -72 10237 0 c 1+1 --> 2 c (-b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ b^{8, 9}_0 ∧ p_72) -> (-b^{8, 10}_2 ∧ b^{8, 10}_1 ∧ -b^{8, 10}_0) c in CNF: c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ -p_72 ∨ -b^{8, 10}_2 c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ -p_72 ∨ b^{8, 10}_1 c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ -p_72 ∨ -b^{8, 10}_0 c in DIMACS: 10232 10233 -10234 -72 -10235 0 10232 10233 -10234 -72 10236 0 10232 10233 -10234 -72 -10237 0 c 2+1 --> break c (-b^{8, 9}_2 ∧ b^{8, 9}_1 ∧ -b^{8, 9}_0 ∧ p_72) -> break c in CNF: c b^{8, 9}_2 ∨ -b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ -p_72 ∨ break c in DIMACS: 10232 -10233 10234 -72 1162 0 c 2-1 --> 1 c (-b^{8, 9}_2 ∧ b^{8, 9}_1 ∧ -b^{8, 9}_0 ∧ -p_72) -> (-b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ b^{8, 10}_0) c in CNF: c b^{8, 9}_2 ∨ -b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ p_72 ∨ -b^{8, 10}_2 c b^{8, 9}_2 ∨ -b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ p_72 ∨ -b^{8, 10}_1 c b^{8, 9}_2 ∨ -b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ p_72 ∨ b^{8, 10}_0 c in DIMACS: 10232 -10233 10234 72 -10235 0 10232 -10233 10234 72 -10236 0 10232 -10233 10234 72 10237 0 c 1-1 --> 0 c (-b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ b^{8, 9}_0 ∧ -p_72) -> (-b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ -b^{8, 10}_0) c in CNF: c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ p_72 ∨ -b^{8, 10}_2 c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ p_72 ∨ -b^{8, 10}_1 c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ p_72 ∨ -b^{8, 10}_0 c in DIMACS: 10232 10233 -10234 72 -10235 0 10232 10233 -10234 72 -10236 0 10232 10233 -10234 72 -10237 0 c 0-1 --> -1 c (-b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ -b^{8, 9}_0 ∧ -p_72) -> ( b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ b^{8, 10}_0) c in CNF: c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ p_72 ∨ b^{8, 10}_2 c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ p_72 ∨ -b^{8, 10}_1 c b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ p_72 ∨ b^{8, 10}_0 c in DIMACS: 10232 10233 10234 72 10235 0 10232 10233 10234 72 -10236 0 10232 10233 10234 72 10237 0 c -1-1 --> -2 c ( b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ b^{8, 9}_0 ∧ -p_72) -> ( b^{8, 10}_2 ∧ b^{8, 10}_1 ∧ -b^{8, 10}_0) c in CNF: c -b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ p_72 ∨ b^{8, 10}_2 c -b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ p_72 ∨ b^{8, 10}_1 c -b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ p_72 ∨ -b^{8, 10}_0 c in DIMACS: -10232 10233 -10234 72 10235 0 -10232 10233 -10234 72 10236 0 -10232 10233 -10234 72 -10237 0 c -2-1 --> break c ( b^{8, 9}_2 ∧ b^{8, 9}_1 ∧ -b^{8, 9}_0 ∧ -p_72) -> break c in CNF: c -b^{8, 9}_2 ∨ -b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ p_72 ∨ break c in DIMACS: -10232 -10233 10234 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 9}_2 ∧ -b^{8, 9}_1 ∧ -b^{8, 9}_0 ∧ true) c in CNF: c -b^{8, 9}_2 ∨ b^{8, 9}_1 ∨ b^{8, 9}_0 ∨ false c in DIMACS: -10232 10233 10234 0 c 3 does not represent an automaton state. c -(-b^{8, 9}_2 ∧ b^{8, 9}_1 ∧ b^{8, 9}_0 ∧ true) c in CNF: c b^{8, 9}_2 ∨ -b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ false c in DIMACS: 10232 -10233 -10234 0 c -3 does not represent an automaton state. c -( b^{8, 9}_2 ∧ b^{8, 9}_1 ∧ b^{8, 9}_0 ∧ true) c in CNF: c -b^{8, 9}_2 ∨ -b^{8, 9}_1 ∨ -b^{8, 9}_0 ∨ false c in DIMACS: -10232 -10233 -10234 0 c i = 10 c -2+1 --> -1 c ( b^{8, 10}_2 ∧ b^{8, 10}_1 ∧ -b^{8, 10}_0 ∧ p_80) -> ( b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ b^{8, 11}_0) c in CNF: c -b^{8, 10}_2 ∨ -b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ -p_80 ∨ b^{8, 11}_2 c -b^{8, 10}_2 ∨ -b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ -p_80 ∨ -b^{8, 11}_1 c -b^{8, 10}_2 ∨ -b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ -p_80 ∨ b^{8, 11}_0 c in DIMACS: -10235 -10236 10237 -80 10238 0 -10235 -10236 10237 -80 -10239 0 -10235 -10236 10237 -80 10240 0 c -1+1 --> 0 c ( b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ b^{8, 10}_0 ∧ p_80) -> (-b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ -b^{8, 11}_0) c in CNF: c -b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ -p_80 ∨ -b^{8, 11}_2 c -b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ -p_80 ∨ -b^{8, 11}_1 c -b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ -p_80 ∨ -b^{8, 11}_0 c in DIMACS: -10235 10236 -10237 -80 -10238 0 -10235 10236 -10237 -80 -10239 0 -10235 10236 -10237 -80 -10240 0 c 0+1 --> 1 c (-b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ -b^{8, 10}_0 ∧ p_80) -> (-b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ b^{8, 11}_0) c in CNF: c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ -p_80 ∨ -b^{8, 11}_2 c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ -p_80 ∨ -b^{8, 11}_1 c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ -p_80 ∨ b^{8, 11}_0 c in DIMACS: 10235 10236 10237 -80 -10238 0 10235 10236 10237 -80 -10239 0 10235 10236 10237 -80 10240 0 c 1+1 --> 2 c (-b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ b^{8, 10}_0 ∧ p_80) -> (-b^{8, 11}_2 ∧ b^{8, 11}_1 ∧ -b^{8, 11}_0) c in CNF: c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ -p_80 ∨ -b^{8, 11}_2 c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ -p_80 ∨ b^{8, 11}_1 c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ -p_80 ∨ -b^{8, 11}_0 c in DIMACS: 10235 10236 -10237 -80 -10238 0 10235 10236 -10237 -80 10239 0 10235 10236 -10237 -80 -10240 0 c 2+1 --> break c (-b^{8, 10}_2 ∧ b^{8, 10}_1 ∧ -b^{8, 10}_0 ∧ p_80) -> break c in CNF: c b^{8, 10}_2 ∨ -b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ -p_80 ∨ break c in DIMACS: 10235 -10236 10237 -80 1162 0 c 2-1 --> 1 c (-b^{8, 10}_2 ∧ b^{8, 10}_1 ∧ -b^{8, 10}_0 ∧ -p_80) -> (-b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ b^{8, 11}_0) c in CNF: c b^{8, 10}_2 ∨ -b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ p_80 ∨ -b^{8, 11}_2 c b^{8, 10}_2 ∨ -b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ p_80 ∨ -b^{8, 11}_1 c b^{8, 10}_2 ∨ -b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ p_80 ∨ b^{8, 11}_0 c in DIMACS: 10235 -10236 10237 80 -10238 0 10235 -10236 10237 80 -10239 0 10235 -10236 10237 80 10240 0 c 1-1 --> 0 c (-b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ b^{8, 10}_0 ∧ -p_80) -> (-b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ -b^{8, 11}_0) c in CNF: c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ p_80 ∨ -b^{8, 11}_2 c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ p_80 ∨ -b^{8, 11}_1 c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ p_80 ∨ -b^{8, 11}_0 c in DIMACS: 10235 10236 -10237 80 -10238 0 10235 10236 -10237 80 -10239 0 10235 10236 -10237 80 -10240 0 c 0-1 --> -1 c (-b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ -b^{8, 10}_0 ∧ -p_80) -> ( b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ b^{8, 11}_0) c in CNF: c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ p_80 ∨ b^{8, 11}_2 c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ p_80 ∨ -b^{8, 11}_1 c b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ p_80 ∨ b^{8, 11}_0 c in DIMACS: 10235 10236 10237 80 10238 0 10235 10236 10237 80 -10239 0 10235 10236 10237 80 10240 0 c -1-1 --> -2 c ( b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ b^{8, 10}_0 ∧ -p_80) -> ( b^{8, 11}_2 ∧ b^{8, 11}_1 ∧ -b^{8, 11}_0) c in CNF: c -b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ p_80 ∨ b^{8, 11}_2 c -b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ p_80 ∨ b^{8, 11}_1 c -b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ p_80 ∨ -b^{8, 11}_0 c in DIMACS: -10235 10236 -10237 80 10238 0 -10235 10236 -10237 80 10239 0 -10235 10236 -10237 80 -10240 0 c -2-1 --> break c ( b^{8, 10}_2 ∧ b^{8, 10}_1 ∧ -b^{8, 10}_0 ∧ -p_80) -> break c in CNF: c -b^{8, 10}_2 ∨ -b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ p_80 ∨ break c in DIMACS: -10235 -10236 10237 80 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 10}_2 ∧ -b^{8, 10}_1 ∧ -b^{8, 10}_0 ∧ true) c in CNF: c -b^{8, 10}_2 ∨ b^{8, 10}_1 ∨ b^{8, 10}_0 ∨ false c in DIMACS: -10235 10236 10237 0 c 3 does not represent an automaton state. c -(-b^{8, 10}_2 ∧ b^{8, 10}_1 ∧ b^{8, 10}_0 ∧ true) c in CNF: c b^{8, 10}_2 ∨ -b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ false c in DIMACS: 10235 -10236 -10237 0 c -3 does not represent an automaton state. c -( b^{8, 10}_2 ∧ b^{8, 10}_1 ∧ b^{8, 10}_0 ∧ true) c in CNF: c -b^{8, 10}_2 ∨ -b^{8, 10}_1 ∨ -b^{8, 10}_0 ∨ false c in DIMACS: -10235 -10236 -10237 0 c i = 11 c -2+1 --> -1 c ( b^{8, 11}_2 ∧ b^{8, 11}_1 ∧ -b^{8, 11}_0 ∧ p_88) -> ( b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ b^{8, 12}_0) c in CNF: c -b^{8, 11}_2 ∨ -b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ -p_88 ∨ b^{8, 12}_2 c -b^{8, 11}_2 ∨ -b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ -p_88 ∨ -b^{8, 12}_1 c -b^{8, 11}_2 ∨ -b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ -p_88 ∨ b^{8, 12}_0 c in DIMACS: -10238 -10239 10240 -88 10241 0 -10238 -10239 10240 -88 -10242 0 -10238 -10239 10240 -88 10243 0 c -1+1 --> 0 c ( b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ b^{8, 11}_0 ∧ p_88) -> (-b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ -b^{8, 12}_0) c in CNF: c -b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ -p_88 ∨ -b^{8, 12}_2 c -b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ -p_88 ∨ -b^{8, 12}_1 c -b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ -p_88 ∨ -b^{8, 12}_0 c in DIMACS: -10238 10239 -10240 -88 -10241 0 -10238 10239 -10240 -88 -10242 0 -10238 10239 -10240 -88 -10243 0 c 0+1 --> 1 c (-b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ -b^{8, 11}_0 ∧ p_88) -> (-b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ b^{8, 12}_0) c in CNF: c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ -p_88 ∨ -b^{8, 12}_2 c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ -p_88 ∨ -b^{8, 12}_1 c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ -p_88 ∨ b^{8, 12}_0 c in DIMACS: 10238 10239 10240 -88 -10241 0 10238 10239 10240 -88 -10242 0 10238 10239 10240 -88 10243 0 c 1+1 --> 2 c (-b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ b^{8, 11}_0 ∧ p_88) -> (-b^{8, 12}_2 ∧ b^{8, 12}_1 ∧ -b^{8, 12}_0) c in CNF: c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ -p_88 ∨ -b^{8, 12}_2 c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ -p_88 ∨ b^{8, 12}_1 c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ -p_88 ∨ -b^{8, 12}_0 c in DIMACS: 10238 10239 -10240 -88 -10241 0 10238 10239 -10240 -88 10242 0 10238 10239 -10240 -88 -10243 0 c 2+1 --> break c (-b^{8, 11}_2 ∧ b^{8, 11}_1 ∧ -b^{8, 11}_0 ∧ p_88) -> break c in CNF: c b^{8, 11}_2 ∨ -b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ -p_88 ∨ break c in DIMACS: 10238 -10239 10240 -88 1162 0 c 2-1 --> 1 c (-b^{8, 11}_2 ∧ b^{8, 11}_1 ∧ -b^{8, 11}_0 ∧ -p_88) -> (-b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ b^{8, 12}_0) c in CNF: c b^{8, 11}_2 ∨ -b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ p_88 ∨ -b^{8, 12}_2 c b^{8, 11}_2 ∨ -b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ p_88 ∨ -b^{8, 12}_1 c b^{8, 11}_2 ∨ -b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ p_88 ∨ b^{8, 12}_0 c in DIMACS: 10238 -10239 10240 88 -10241 0 10238 -10239 10240 88 -10242 0 10238 -10239 10240 88 10243 0 c 1-1 --> 0 c (-b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ b^{8, 11}_0 ∧ -p_88) -> (-b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ -b^{8, 12}_0) c in CNF: c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ p_88 ∨ -b^{8, 12}_2 c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ p_88 ∨ -b^{8, 12}_1 c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ p_88 ∨ -b^{8, 12}_0 c in DIMACS: 10238 10239 -10240 88 -10241 0 10238 10239 -10240 88 -10242 0 10238 10239 -10240 88 -10243 0 c 0-1 --> -1 c (-b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ -b^{8, 11}_0 ∧ -p_88) -> ( b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ b^{8, 12}_0) c in CNF: c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ p_88 ∨ b^{8, 12}_2 c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ p_88 ∨ -b^{8, 12}_1 c b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ p_88 ∨ b^{8, 12}_0 c in DIMACS: 10238 10239 10240 88 10241 0 10238 10239 10240 88 -10242 0 10238 10239 10240 88 10243 0 c -1-1 --> -2 c ( b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ b^{8, 11}_0 ∧ -p_88) -> ( b^{8, 12}_2 ∧ b^{8, 12}_1 ∧ -b^{8, 12}_0) c in CNF: c -b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ p_88 ∨ b^{8, 12}_2 c -b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ p_88 ∨ b^{8, 12}_1 c -b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ p_88 ∨ -b^{8, 12}_0 c in DIMACS: -10238 10239 -10240 88 10241 0 -10238 10239 -10240 88 10242 0 -10238 10239 -10240 88 -10243 0 c -2-1 --> break c ( b^{8, 11}_2 ∧ b^{8, 11}_1 ∧ -b^{8, 11}_0 ∧ -p_88) -> break c in CNF: c -b^{8, 11}_2 ∨ -b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ p_88 ∨ break c in DIMACS: -10238 -10239 10240 88 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 11}_2 ∧ -b^{8, 11}_1 ∧ -b^{8, 11}_0 ∧ true) c in CNF: c -b^{8, 11}_2 ∨ b^{8, 11}_1 ∨ b^{8, 11}_0 ∨ false c in DIMACS: -10238 10239 10240 0 c 3 does not represent an automaton state. c -(-b^{8, 11}_2 ∧ b^{8, 11}_1 ∧ b^{8, 11}_0 ∧ true) c in CNF: c b^{8, 11}_2 ∨ -b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ false c in DIMACS: 10238 -10239 -10240 0 c -3 does not represent an automaton state. c -( b^{8, 11}_2 ∧ b^{8, 11}_1 ∧ b^{8, 11}_0 ∧ true) c in CNF: c -b^{8, 11}_2 ∨ -b^{8, 11}_1 ∨ -b^{8, 11}_0 ∨ false c in DIMACS: -10238 -10239 -10240 0 c i = 12 c -2+1 --> -1 c ( b^{8, 12}_2 ∧ b^{8, 12}_1 ∧ -b^{8, 12}_0 ∧ p_96) -> ( b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ b^{8, 13}_0) c in CNF: c -b^{8, 12}_2 ∨ -b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ -p_96 ∨ b^{8, 13}_2 c -b^{8, 12}_2 ∨ -b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ -p_96 ∨ -b^{8, 13}_1 c -b^{8, 12}_2 ∨ -b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ -p_96 ∨ b^{8, 13}_0 c in DIMACS: -10241 -10242 10243 -96 10244 0 -10241 -10242 10243 -96 -10245 0 -10241 -10242 10243 -96 10246 0 c -1+1 --> 0 c ( b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ b^{8, 12}_0 ∧ p_96) -> (-b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ -b^{8, 13}_0) c in CNF: c -b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ -p_96 ∨ -b^{8, 13}_2 c -b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ -p_96 ∨ -b^{8, 13}_1 c -b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ -p_96 ∨ -b^{8, 13}_0 c in DIMACS: -10241 10242 -10243 -96 -10244 0 -10241 10242 -10243 -96 -10245 0 -10241 10242 -10243 -96 -10246 0 c 0+1 --> 1 c (-b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ -b^{8, 12}_0 ∧ p_96) -> (-b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ b^{8, 13}_0) c in CNF: c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ -p_96 ∨ -b^{8, 13}_2 c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ -p_96 ∨ -b^{8, 13}_1 c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ -p_96 ∨ b^{8, 13}_0 c in DIMACS: 10241 10242 10243 -96 -10244 0 10241 10242 10243 -96 -10245 0 10241 10242 10243 -96 10246 0 c 1+1 --> 2 c (-b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ b^{8, 12}_0 ∧ p_96) -> (-b^{8, 13}_2 ∧ b^{8, 13}_1 ∧ -b^{8, 13}_0) c in CNF: c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ -p_96 ∨ -b^{8, 13}_2 c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ -p_96 ∨ b^{8, 13}_1 c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ -p_96 ∨ -b^{8, 13}_0 c in DIMACS: 10241 10242 -10243 -96 -10244 0 10241 10242 -10243 -96 10245 0 10241 10242 -10243 -96 -10246 0 c 2+1 --> break c (-b^{8, 12}_2 ∧ b^{8, 12}_1 ∧ -b^{8, 12}_0 ∧ p_96) -> break c in CNF: c b^{8, 12}_2 ∨ -b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ -p_96 ∨ break c in DIMACS: 10241 -10242 10243 -96 1162 0 c 2-1 --> 1 c (-b^{8, 12}_2 ∧ b^{8, 12}_1 ∧ -b^{8, 12}_0 ∧ -p_96) -> (-b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ b^{8, 13}_0) c in CNF: c b^{8, 12}_2 ∨ -b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ p_96 ∨ -b^{8, 13}_2 c b^{8, 12}_2 ∨ -b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ p_96 ∨ -b^{8, 13}_1 c b^{8, 12}_2 ∨ -b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ p_96 ∨ b^{8, 13}_0 c in DIMACS: 10241 -10242 10243 96 -10244 0 10241 -10242 10243 96 -10245 0 10241 -10242 10243 96 10246 0 c 1-1 --> 0 c (-b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ b^{8, 12}_0 ∧ -p_96) -> (-b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ -b^{8, 13}_0) c in CNF: c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ p_96 ∨ -b^{8, 13}_2 c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ p_96 ∨ -b^{8, 13}_1 c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ p_96 ∨ -b^{8, 13}_0 c in DIMACS: 10241 10242 -10243 96 -10244 0 10241 10242 -10243 96 -10245 0 10241 10242 -10243 96 -10246 0 c 0-1 --> -1 c (-b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ -b^{8, 12}_0 ∧ -p_96) -> ( b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ b^{8, 13}_0) c in CNF: c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ p_96 ∨ b^{8, 13}_2 c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ p_96 ∨ -b^{8, 13}_1 c b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ p_96 ∨ b^{8, 13}_0 c in DIMACS: 10241 10242 10243 96 10244 0 10241 10242 10243 96 -10245 0 10241 10242 10243 96 10246 0 c -1-1 --> -2 c ( b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ b^{8, 12}_0 ∧ -p_96) -> ( b^{8, 13}_2 ∧ b^{8, 13}_1 ∧ -b^{8, 13}_0) c in CNF: c -b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ p_96 ∨ b^{8, 13}_2 c -b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ p_96 ∨ b^{8, 13}_1 c -b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ p_96 ∨ -b^{8, 13}_0 c in DIMACS: -10241 10242 -10243 96 10244 0 -10241 10242 -10243 96 10245 0 -10241 10242 -10243 96 -10246 0 c -2-1 --> break c ( b^{8, 12}_2 ∧ b^{8, 12}_1 ∧ -b^{8, 12}_0 ∧ -p_96) -> break c in CNF: c -b^{8, 12}_2 ∨ -b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ p_96 ∨ break c in DIMACS: -10241 -10242 10243 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 12}_2 ∧ -b^{8, 12}_1 ∧ -b^{8, 12}_0 ∧ true) c in CNF: c -b^{8, 12}_2 ∨ b^{8, 12}_1 ∨ b^{8, 12}_0 ∨ false c in DIMACS: -10241 10242 10243 0 c 3 does not represent an automaton state. c -(-b^{8, 12}_2 ∧ b^{8, 12}_1 ∧ b^{8, 12}_0 ∧ true) c in CNF: c b^{8, 12}_2 ∨ -b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ false c in DIMACS: 10241 -10242 -10243 0 c -3 does not represent an automaton state. c -( b^{8, 12}_2 ∧ b^{8, 12}_1 ∧ b^{8, 12}_0 ∧ true) c in CNF: c -b^{8, 12}_2 ∨ -b^{8, 12}_1 ∨ -b^{8, 12}_0 ∨ false c in DIMACS: -10241 -10242 -10243 0 c i = 13 c -2+1 --> -1 c ( b^{8, 13}_2 ∧ b^{8, 13}_1 ∧ -b^{8, 13}_0 ∧ p_104) -> ( b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ b^{8, 14}_0) c in CNF: c -b^{8, 13}_2 ∨ -b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ -p_104 ∨ b^{8, 14}_2 c -b^{8, 13}_2 ∨ -b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ -p_104 ∨ -b^{8, 14}_1 c -b^{8, 13}_2 ∨ -b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ -p_104 ∨ b^{8, 14}_0 c in DIMACS: -10244 -10245 10246 -104 10247 0 -10244 -10245 10246 -104 -10248 0 -10244 -10245 10246 -104 10249 0 c -1+1 --> 0 c ( b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ b^{8, 13}_0 ∧ p_104) -> (-b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ -b^{8, 14}_0) c in CNF: c -b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ -p_104 ∨ -b^{8, 14}_2 c -b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ -p_104 ∨ -b^{8, 14}_1 c -b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ -p_104 ∨ -b^{8, 14}_0 c in DIMACS: -10244 10245 -10246 -104 -10247 0 -10244 10245 -10246 -104 -10248 0 -10244 10245 -10246 -104 -10249 0 c 0+1 --> 1 c (-b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ -b^{8, 13}_0 ∧ p_104) -> (-b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ b^{8, 14}_0) c in CNF: c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ -p_104 ∨ -b^{8, 14}_2 c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ -p_104 ∨ -b^{8, 14}_1 c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ -p_104 ∨ b^{8, 14}_0 c in DIMACS: 10244 10245 10246 -104 -10247 0 10244 10245 10246 -104 -10248 0 10244 10245 10246 -104 10249 0 c 1+1 --> 2 c (-b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ b^{8, 13}_0 ∧ p_104) -> (-b^{8, 14}_2 ∧ b^{8, 14}_1 ∧ -b^{8, 14}_0) c in CNF: c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ -p_104 ∨ -b^{8, 14}_2 c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ -p_104 ∨ b^{8, 14}_1 c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ -p_104 ∨ -b^{8, 14}_0 c in DIMACS: 10244 10245 -10246 -104 -10247 0 10244 10245 -10246 -104 10248 0 10244 10245 -10246 -104 -10249 0 c 2+1 --> break c (-b^{8, 13}_2 ∧ b^{8, 13}_1 ∧ -b^{8, 13}_0 ∧ p_104) -> break c in CNF: c b^{8, 13}_2 ∨ -b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ -p_104 ∨ break c in DIMACS: 10244 -10245 10246 -104 1162 0 c 2-1 --> 1 c (-b^{8, 13}_2 ∧ b^{8, 13}_1 ∧ -b^{8, 13}_0 ∧ -p_104) -> (-b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ b^{8, 14}_0) c in CNF: c b^{8, 13}_2 ∨ -b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ p_104 ∨ -b^{8, 14}_2 c b^{8, 13}_2 ∨ -b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ p_104 ∨ -b^{8, 14}_1 c b^{8, 13}_2 ∨ -b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ p_104 ∨ b^{8, 14}_0 c in DIMACS: 10244 -10245 10246 104 -10247 0 10244 -10245 10246 104 -10248 0 10244 -10245 10246 104 10249 0 c 1-1 --> 0 c (-b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ b^{8, 13}_0 ∧ -p_104) -> (-b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ -b^{8, 14}_0) c in CNF: c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ p_104 ∨ -b^{8, 14}_2 c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ p_104 ∨ -b^{8, 14}_1 c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ p_104 ∨ -b^{8, 14}_0 c in DIMACS: 10244 10245 -10246 104 -10247 0 10244 10245 -10246 104 -10248 0 10244 10245 -10246 104 -10249 0 c 0-1 --> -1 c (-b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ -b^{8, 13}_0 ∧ -p_104) -> ( b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ b^{8, 14}_0) c in CNF: c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ p_104 ∨ b^{8, 14}_2 c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ p_104 ∨ -b^{8, 14}_1 c b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ p_104 ∨ b^{8, 14}_0 c in DIMACS: 10244 10245 10246 104 10247 0 10244 10245 10246 104 -10248 0 10244 10245 10246 104 10249 0 c -1-1 --> -2 c ( b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ b^{8, 13}_0 ∧ -p_104) -> ( b^{8, 14}_2 ∧ b^{8, 14}_1 ∧ -b^{8, 14}_0) c in CNF: c -b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ p_104 ∨ b^{8, 14}_2 c -b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ p_104 ∨ b^{8, 14}_1 c -b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ p_104 ∨ -b^{8, 14}_0 c in DIMACS: -10244 10245 -10246 104 10247 0 -10244 10245 -10246 104 10248 0 -10244 10245 -10246 104 -10249 0 c -2-1 --> break c ( b^{8, 13}_2 ∧ b^{8, 13}_1 ∧ -b^{8, 13}_0 ∧ -p_104) -> break c in CNF: c -b^{8, 13}_2 ∨ -b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ p_104 ∨ break c in DIMACS: -10244 -10245 10246 104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 13}_2 ∧ -b^{8, 13}_1 ∧ -b^{8, 13}_0 ∧ true) c in CNF: c -b^{8, 13}_2 ∨ b^{8, 13}_1 ∨ b^{8, 13}_0 ∨ false c in DIMACS: -10244 10245 10246 0 c 3 does not represent an automaton state. c -(-b^{8, 13}_2 ∧ b^{8, 13}_1 ∧ b^{8, 13}_0 ∧ true) c in CNF: c b^{8, 13}_2 ∨ -b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ false c in DIMACS: 10244 -10245 -10246 0 c -3 does not represent an automaton state. c -( b^{8, 13}_2 ∧ b^{8, 13}_1 ∧ b^{8, 13}_0 ∧ true) c in CNF: c -b^{8, 13}_2 ∨ -b^{8, 13}_1 ∨ -b^{8, 13}_0 ∨ false c in DIMACS: -10244 -10245 -10246 0 c i = 14 c -2+1 --> -1 c ( b^{8, 14}_2 ∧ b^{8, 14}_1 ∧ -b^{8, 14}_0 ∧ p_112) -> ( b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ b^{8, 15}_0) c in CNF: c -b^{8, 14}_2 ∨ -b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ -p_112 ∨ b^{8, 15}_2 c -b^{8, 14}_2 ∨ -b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ -p_112 ∨ -b^{8, 15}_1 c -b^{8, 14}_2 ∨ -b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ -p_112 ∨ b^{8, 15}_0 c in DIMACS: -10247 -10248 10249 -112 10250 0 -10247 -10248 10249 -112 -10251 0 -10247 -10248 10249 -112 10252 0 c -1+1 --> 0 c ( b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ b^{8, 14}_0 ∧ p_112) -> (-b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ -b^{8, 15}_0) c in CNF: c -b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ -p_112 ∨ -b^{8, 15}_2 c -b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ -p_112 ∨ -b^{8, 15}_1 c -b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ -p_112 ∨ -b^{8, 15}_0 c in DIMACS: -10247 10248 -10249 -112 -10250 0 -10247 10248 -10249 -112 -10251 0 -10247 10248 -10249 -112 -10252 0 c 0+1 --> 1 c (-b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ -b^{8, 14}_0 ∧ p_112) -> (-b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ b^{8, 15}_0) c in CNF: c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ -p_112 ∨ -b^{8, 15}_2 c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ -p_112 ∨ -b^{8, 15}_1 c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ -p_112 ∨ b^{8, 15}_0 c in DIMACS: 10247 10248 10249 -112 -10250 0 10247 10248 10249 -112 -10251 0 10247 10248 10249 -112 10252 0 c 1+1 --> 2 c (-b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ b^{8, 14}_0 ∧ p_112) -> (-b^{8, 15}_2 ∧ b^{8, 15}_1 ∧ -b^{8, 15}_0) c in CNF: c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ -p_112 ∨ -b^{8, 15}_2 c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ -p_112 ∨ b^{8, 15}_1 c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ -p_112 ∨ -b^{8, 15}_0 c in DIMACS: 10247 10248 -10249 -112 -10250 0 10247 10248 -10249 -112 10251 0 10247 10248 -10249 -112 -10252 0 c 2+1 --> break c (-b^{8, 14}_2 ∧ b^{8, 14}_1 ∧ -b^{8, 14}_0 ∧ p_112) -> break c in CNF: c b^{8, 14}_2 ∨ -b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ -p_112 ∨ break c in DIMACS: 10247 -10248 10249 -112 1162 0 c 2-1 --> 1 c (-b^{8, 14}_2 ∧ b^{8, 14}_1 ∧ -b^{8, 14}_0 ∧ -p_112) -> (-b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ b^{8, 15}_0) c in CNF: c b^{8, 14}_2 ∨ -b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ p_112 ∨ -b^{8, 15}_2 c b^{8, 14}_2 ∨ -b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ p_112 ∨ -b^{8, 15}_1 c b^{8, 14}_2 ∨ -b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ p_112 ∨ b^{8, 15}_0 c in DIMACS: 10247 -10248 10249 112 -10250 0 10247 -10248 10249 112 -10251 0 10247 -10248 10249 112 10252 0 c 1-1 --> 0 c (-b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ b^{8, 14}_0 ∧ -p_112) -> (-b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ -b^{8, 15}_0) c in CNF: c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ p_112 ∨ -b^{8, 15}_2 c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ p_112 ∨ -b^{8, 15}_1 c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ p_112 ∨ -b^{8, 15}_0 c in DIMACS: 10247 10248 -10249 112 -10250 0 10247 10248 -10249 112 -10251 0 10247 10248 -10249 112 -10252 0 c 0-1 --> -1 c (-b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ -b^{8, 14}_0 ∧ -p_112) -> ( b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ b^{8, 15}_0) c in CNF: c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ p_112 ∨ b^{8, 15}_2 c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ p_112 ∨ -b^{8, 15}_1 c b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ p_112 ∨ b^{8, 15}_0 c in DIMACS: 10247 10248 10249 112 10250 0 10247 10248 10249 112 -10251 0 10247 10248 10249 112 10252 0 c -1-1 --> -2 c ( b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ b^{8, 14}_0 ∧ -p_112) -> ( b^{8, 15}_2 ∧ b^{8, 15}_1 ∧ -b^{8, 15}_0) c in CNF: c -b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ p_112 ∨ b^{8, 15}_2 c -b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ p_112 ∨ b^{8, 15}_1 c -b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ p_112 ∨ -b^{8, 15}_0 c in DIMACS: -10247 10248 -10249 112 10250 0 -10247 10248 -10249 112 10251 0 -10247 10248 -10249 112 -10252 0 c -2-1 --> break c ( b^{8, 14}_2 ∧ b^{8, 14}_1 ∧ -b^{8, 14}_0 ∧ -p_112) -> break c in CNF: c -b^{8, 14}_2 ∨ -b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ p_112 ∨ break c in DIMACS: -10247 -10248 10249 112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 14}_2 ∧ -b^{8, 14}_1 ∧ -b^{8, 14}_0 ∧ true) c in CNF: c -b^{8, 14}_2 ∨ b^{8, 14}_1 ∨ b^{8, 14}_0 ∨ false c in DIMACS: -10247 10248 10249 0 c 3 does not represent an automaton state. c -(-b^{8, 14}_2 ∧ b^{8, 14}_1 ∧ b^{8, 14}_0 ∧ true) c in CNF: c b^{8, 14}_2 ∨ -b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ false c in DIMACS: 10247 -10248 -10249 0 c -3 does not represent an automaton state. c -( b^{8, 14}_2 ∧ b^{8, 14}_1 ∧ b^{8, 14}_0 ∧ true) c in CNF: c -b^{8, 14}_2 ∨ -b^{8, 14}_1 ∨ -b^{8, 14}_0 ∨ false c in DIMACS: -10247 -10248 -10249 0 c i = 15 c -2+1 --> -1 c ( b^{8, 15}_2 ∧ b^{8, 15}_1 ∧ -b^{8, 15}_0 ∧ p_120) -> ( b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ b^{8, 16}_0) c in CNF: c -b^{8, 15}_2 ∨ -b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ -p_120 ∨ b^{8, 16}_2 c -b^{8, 15}_2 ∨ -b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ -p_120 ∨ -b^{8, 16}_1 c -b^{8, 15}_2 ∨ -b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ -p_120 ∨ b^{8, 16}_0 c in DIMACS: -10250 -10251 10252 -120 10253 0 -10250 -10251 10252 -120 -10254 0 -10250 -10251 10252 -120 10255 0 c -1+1 --> 0 c ( b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ b^{8, 15}_0 ∧ p_120) -> (-b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ -b^{8, 16}_0) c in CNF: c -b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ -p_120 ∨ -b^{8, 16}_2 c -b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ -p_120 ∨ -b^{8, 16}_1 c -b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ -p_120 ∨ -b^{8, 16}_0 c in DIMACS: -10250 10251 -10252 -120 -10253 0 -10250 10251 -10252 -120 -10254 0 -10250 10251 -10252 -120 -10255 0 c 0+1 --> 1 c (-b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ -b^{8, 15}_0 ∧ p_120) -> (-b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ b^{8, 16}_0) c in CNF: c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ -p_120 ∨ -b^{8, 16}_2 c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ -p_120 ∨ -b^{8, 16}_1 c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ -p_120 ∨ b^{8, 16}_0 c in DIMACS: 10250 10251 10252 -120 -10253 0 10250 10251 10252 -120 -10254 0 10250 10251 10252 -120 10255 0 c 1+1 --> 2 c (-b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ b^{8, 15}_0 ∧ p_120) -> (-b^{8, 16}_2 ∧ b^{8, 16}_1 ∧ -b^{8, 16}_0) c in CNF: c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ -p_120 ∨ -b^{8, 16}_2 c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ -p_120 ∨ b^{8, 16}_1 c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ -p_120 ∨ -b^{8, 16}_0 c in DIMACS: 10250 10251 -10252 -120 -10253 0 10250 10251 -10252 -120 10254 0 10250 10251 -10252 -120 -10255 0 c 2+1 --> break c (-b^{8, 15}_2 ∧ b^{8, 15}_1 ∧ -b^{8, 15}_0 ∧ p_120) -> break c in CNF: c b^{8, 15}_2 ∨ -b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ -p_120 ∨ break c in DIMACS: 10250 -10251 10252 -120 1162 0 c 2-1 --> 1 c (-b^{8, 15}_2 ∧ b^{8, 15}_1 ∧ -b^{8, 15}_0 ∧ -p_120) -> (-b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ b^{8, 16}_0) c in CNF: c b^{8, 15}_2 ∨ -b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ p_120 ∨ -b^{8, 16}_2 c b^{8, 15}_2 ∨ -b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ p_120 ∨ -b^{8, 16}_1 c b^{8, 15}_2 ∨ -b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ p_120 ∨ b^{8, 16}_0 c in DIMACS: 10250 -10251 10252 120 -10253 0 10250 -10251 10252 120 -10254 0 10250 -10251 10252 120 10255 0 c 1-1 --> 0 c (-b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ b^{8, 15}_0 ∧ -p_120) -> (-b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ -b^{8, 16}_0) c in CNF: c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ p_120 ∨ -b^{8, 16}_2 c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ p_120 ∨ -b^{8, 16}_1 c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ p_120 ∨ -b^{8, 16}_0 c in DIMACS: 10250 10251 -10252 120 -10253 0 10250 10251 -10252 120 -10254 0 10250 10251 -10252 120 -10255 0 c 0-1 --> -1 c (-b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ -b^{8, 15}_0 ∧ -p_120) -> ( b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ b^{8, 16}_0) c in CNF: c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ p_120 ∨ b^{8, 16}_2 c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ p_120 ∨ -b^{8, 16}_1 c b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ p_120 ∨ b^{8, 16}_0 c in DIMACS: 10250 10251 10252 120 10253 0 10250 10251 10252 120 -10254 0 10250 10251 10252 120 10255 0 c -1-1 --> -2 c ( b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ b^{8, 15}_0 ∧ -p_120) -> ( b^{8, 16}_2 ∧ b^{8, 16}_1 ∧ -b^{8, 16}_0) c in CNF: c -b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ p_120 ∨ b^{8, 16}_2 c -b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ p_120 ∨ b^{8, 16}_1 c -b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ p_120 ∨ -b^{8, 16}_0 c in DIMACS: -10250 10251 -10252 120 10253 0 -10250 10251 -10252 120 10254 0 -10250 10251 -10252 120 -10255 0 c -2-1 --> break c ( b^{8, 15}_2 ∧ b^{8, 15}_1 ∧ -b^{8, 15}_0 ∧ -p_120) -> break c in CNF: c -b^{8, 15}_2 ∨ -b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ p_120 ∨ break c in DIMACS: -10250 -10251 10252 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 15}_2 ∧ -b^{8, 15}_1 ∧ -b^{8, 15}_0 ∧ true) c in CNF: c -b^{8, 15}_2 ∨ b^{8, 15}_1 ∨ b^{8, 15}_0 ∨ false c in DIMACS: -10250 10251 10252 0 c 3 does not represent an automaton state. c -(-b^{8, 15}_2 ∧ b^{8, 15}_1 ∧ b^{8, 15}_0 ∧ true) c in CNF: c b^{8, 15}_2 ∨ -b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ false c in DIMACS: 10250 -10251 -10252 0 c -3 does not represent an automaton state. c -( b^{8, 15}_2 ∧ b^{8, 15}_1 ∧ b^{8, 15}_0 ∧ true) c in CNF: c -b^{8, 15}_2 ∨ -b^{8, 15}_1 ∨ -b^{8, 15}_0 ∨ false c in DIMACS: -10250 -10251 -10252 0 c i = 16 c -2+1 --> -1 c ( b^{8, 16}_2 ∧ b^{8, 16}_1 ∧ -b^{8, 16}_0 ∧ p_128) -> ( b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ b^{8, 17}_0) c in CNF: c -b^{8, 16}_2 ∨ -b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ -p_128 ∨ b^{8, 17}_2 c -b^{8, 16}_2 ∨ -b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ -p_128 ∨ -b^{8, 17}_1 c -b^{8, 16}_2 ∨ -b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ -p_128 ∨ b^{8, 17}_0 c in DIMACS: -10253 -10254 10255 -128 10256 0 -10253 -10254 10255 -128 -10257 0 -10253 -10254 10255 -128 10258 0 c -1+1 --> 0 c ( b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ b^{8, 16}_0 ∧ p_128) -> (-b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ -b^{8, 17}_0) c in CNF: c -b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ -p_128 ∨ -b^{8, 17}_2 c -b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ -p_128 ∨ -b^{8, 17}_1 c -b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ -p_128 ∨ -b^{8, 17}_0 c in DIMACS: -10253 10254 -10255 -128 -10256 0 -10253 10254 -10255 -128 -10257 0 -10253 10254 -10255 -128 -10258 0 c 0+1 --> 1 c (-b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ -b^{8, 16}_0 ∧ p_128) -> (-b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ b^{8, 17}_0) c in CNF: c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ -p_128 ∨ -b^{8, 17}_2 c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ -p_128 ∨ -b^{8, 17}_1 c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ -p_128 ∨ b^{8, 17}_0 c in DIMACS: 10253 10254 10255 -128 -10256 0 10253 10254 10255 -128 -10257 0 10253 10254 10255 -128 10258 0 c 1+1 --> 2 c (-b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ b^{8, 16}_0 ∧ p_128) -> (-b^{8, 17}_2 ∧ b^{8, 17}_1 ∧ -b^{8, 17}_0) c in CNF: c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ -p_128 ∨ -b^{8, 17}_2 c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ -p_128 ∨ b^{8, 17}_1 c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ -p_128 ∨ -b^{8, 17}_0 c in DIMACS: 10253 10254 -10255 -128 -10256 0 10253 10254 -10255 -128 10257 0 10253 10254 -10255 -128 -10258 0 c 2+1 --> break c (-b^{8, 16}_2 ∧ b^{8, 16}_1 ∧ -b^{8, 16}_0 ∧ p_128) -> break c in CNF: c b^{8, 16}_2 ∨ -b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ -p_128 ∨ break c in DIMACS: 10253 -10254 10255 -128 1162 0 c 2-1 --> 1 c (-b^{8, 16}_2 ∧ b^{8, 16}_1 ∧ -b^{8, 16}_0 ∧ -p_128) -> (-b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ b^{8, 17}_0) c in CNF: c b^{8, 16}_2 ∨ -b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ p_128 ∨ -b^{8, 17}_2 c b^{8, 16}_2 ∨ -b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ p_128 ∨ -b^{8, 17}_1 c b^{8, 16}_2 ∨ -b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ p_128 ∨ b^{8, 17}_0 c in DIMACS: 10253 -10254 10255 128 -10256 0 10253 -10254 10255 128 -10257 0 10253 -10254 10255 128 10258 0 c 1-1 --> 0 c (-b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ b^{8, 16}_0 ∧ -p_128) -> (-b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ -b^{8, 17}_0) c in CNF: c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ p_128 ∨ -b^{8, 17}_2 c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ p_128 ∨ -b^{8, 17}_1 c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ p_128 ∨ -b^{8, 17}_0 c in DIMACS: 10253 10254 -10255 128 -10256 0 10253 10254 -10255 128 -10257 0 10253 10254 -10255 128 -10258 0 c 0-1 --> -1 c (-b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ -b^{8, 16}_0 ∧ -p_128) -> ( b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ b^{8, 17}_0) c in CNF: c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ p_128 ∨ b^{8, 17}_2 c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ p_128 ∨ -b^{8, 17}_1 c b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ p_128 ∨ b^{8, 17}_0 c in DIMACS: 10253 10254 10255 128 10256 0 10253 10254 10255 128 -10257 0 10253 10254 10255 128 10258 0 c -1-1 --> -2 c ( b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ b^{8, 16}_0 ∧ -p_128) -> ( b^{8, 17}_2 ∧ b^{8, 17}_1 ∧ -b^{8, 17}_0) c in CNF: c -b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ p_128 ∨ b^{8, 17}_2 c -b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ p_128 ∨ b^{8, 17}_1 c -b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ p_128 ∨ -b^{8, 17}_0 c in DIMACS: -10253 10254 -10255 128 10256 0 -10253 10254 -10255 128 10257 0 -10253 10254 -10255 128 -10258 0 c -2-1 --> break c ( b^{8, 16}_2 ∧ b^{8, 16}_1 ∧ -b^{8, 16}_0 ∧ -p_128) -> break c in CNF: c -b^{8, 16}_2 ∨ -b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ p_128 ∨ break c in DIMACS: -10253 -10254 10255 128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 16}_2 ∧ -b^{8, 16}_1 ∧ -b^{8, 16}_0 ∧ true) c in CNF: c -b^{8, 16}_2 ∨ b^{8, 16}_1 ∨ b^{8, 16}_0 ∨ false c in DIMACS: -10253 10254 10255 0 c 3 does not represent an automaton state. c -(-b^{8, 16}_2 ∧ b^{8, 16}_1 ∧ b^{8, 16}_0 ∧ true) c in CNF: c b^{8, 16}_2 ∨ -b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ false c in DIMACS: 10253 -10254 -10255 0 c -3 does not represent an automaton state. c -( b^{8, 16}_2 ∧ b^{8, 16}_1 ∧ b^{8, 16}_0 ∧ true) c in CNF: c -b^{8, 16}_2 ∨ -b^{8, 16}_1 ∨ -b^{8, 16}_0 ∨ false c in DIMACS: -10253 -10254 -10255 0 c i = 17 c -2+1 --> -1 c ( b^{8, 17}_2 ∧ b^{8, 17}_1 ∧ -b^{8, 17}_0 ∧ p_136) -> ( b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ b^{8, 18}_0) c in CNF: c -b^{8, 17}_2 ∨ -b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ -p_136 ∨ b^{8, 18}_2 c -b^{8, 17}_2 ∨ -b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ -p_136 ∨ -b^{8, 18}_1 c -b^{8, 17}_2 ∨ -b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ -p_136 ∨ b^{8, 18}_0 c in DIMACS: -10256 -10257 10258 -136 10259 0 -10256 -10257 10258 -136 -10260 0 -10256 -10257 10258 -136 10261 0 c -1+1 --> 0 c ( b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ b^{8, 17}_0 ∧ p_136) -> (-b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ -b^{8, 18}_0) c in CNF: c -b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ -p_136 ∨ -b^{8, 18}_2 c -b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ -p_136 ∨ -b^{8, 18}_1 c -b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ -p_136 ∨ -b^{8, 18}_0 c in DIMACS: -10256 10257 -10258 -136 -10259 0 -10256 10257 -10258 -136 -10260 0 -10256 10257 -10258 -136 -10261 0 c 0+1 --> 1 c (-b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ -b^{8, 17}_0 ∧ p_136) -> (-b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ b^{8, 18}_0) c in CNF: c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ -p_136 ∨ -b^{8, 18}_2 c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ -p_136 ∨ -b^{8, 18}_1 c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ -p_136 ∨ b^{8, 18}_0 c in DIMACS: 10256 10257 10258 -136 -10259 0 10256 10257 10258 -136 -10260 0 10256 10257 10258 -136 10261 0 c 1+1 --> 2 c (-b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ b^{8, 17}_0 ∧ p_136) -> (-b^{8, 18}_2 ∧ b^{8, 18}_1 ∧ -b^{8, 18}_0) c in CNF: c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ -p_136 ∨ -b^{8, 18}_2 c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ -p_136 ∨ b^{8, 18}_1 c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ -p_136 ∨ -b^{8, 18}_0 c in DIMACS: 10256 10257 -10258 -136 -10259 0 10256 10257 -10258 -136 10260 0 10256 10257 -10258 -136 -10261 0 c 2+1 --> break c (-b^{8, 17}_2 ∧ b^{8, 17}_1 ∧ -b^{8, 17}_0 ∧ p_136) -> break c in CNF: c b^{8, 17}_2 ∨ -b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ -p_136 ∨ break c in DIMACS: 10256 -10257 10258 -136 1162 0 c 2-1 --> 1 c (-b^{8, 17}_2 ∧ b^{8, 17}_1 ∧ -b^{8, 17}_0 ∧ -p_136) -> (-b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ b^{8, 18}_0) c in CNF: c b^{8, 17}_2 ∨ -b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ p_136 ∨ -b^{8, 18}_2 c b^{8, 17}_2 ∨ -b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ p_136 ∨ -b^{8, 18}_1 c b^{8, 17}_2 ∨ -b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ p_136 ∨ b^{8, 18}_0 c in DIMACS: 10256 -10257 10258 136 -10259 0 10256 -10257 10258 136 -10260 0 10256 -10257 10258 136 10261 0 c 1-1 --> 0 c (-b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ b^{8, 17}_0 ∧ -p_136) -> (-b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ -b^{8, 18}_0) c in CNF: c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ p_136 ∨ -b^{8, 18}_2 c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ p_136 ∨ -b^{8, 18}_1 c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ p_136 ∨ -b^{8, 18}_0 c in DIMACS: 10256 10257 -10258 136 -10259 0 10256 10257 -10258 136 -10260 0 10256 10257 -10258 136 -10261 0 c 0-1 --> -1 c (-b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ -b^{8, 17}_0 ∧ -p_136) -> ( b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ b^{8, 18}_0) c in CNF: c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ p_136 ∨ b^{8, 18}_2 c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ p_136 ∨ -b^{8, 18}_1 c b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ p_136 ∨ b^{8, 18}_0 c in DIMACS: 10256 10257 10258 136 10259 0 10256 10257 10258 136 -10260 0 10256 10257 10258 136 10261 0 c -1-1 --> -2 c ( b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ b^{8, 17}_0 ∧ -p_136) -> ( b^{8, 18}_2 ∧ b^{8, 18}_1 ∧ -b^{8, 18}_0) c in CNF: c -b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ p_136 ∨ b^{8, 18}_2 c -b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ p_136 ∨ b^{8, 18}_1 c -b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ p_136 ∨ -b^{8, 18}_0 c in DIMACS: -10256 10257 -10258 136 10259 0 -10256 10257 -10258 136 10260 0 -10256 10257 -10258 136 -10261 0 c -2-1 --> break c ( b^{8, 17}_2 ∧ b^{8, 17}_1 ∧ -b^{8, 17}_0 ∧ -p_136) -> break c in CNF: c -b^{8, 17}_2 ∨ -b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ p_136 ∨ break c in DIMACS: -10256 -10257 10258 136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 17}_2 ∧ -b^{8, 17}_1 ∧ -b^{8, 17}_0 ∧ true) c in CNF: c -b^{8, 17}_2 ∨ b^{8, 17}_1 ∨ b^{8, 17}_0 ∨ false c in DIMACS: -10256 10257 10258 0 c 3 does not represent an automaton state. c -(-b^{8, 17}_2 ∧ b^{8, 17}_1 ∧ b^{8, 17}_0 ∧ true) c in CNF: c b^{8, 17}_2 ∨ -b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ false c in DIMACS: 10256 -10257 -10258 0 c -3 does not represent an automaton state. c -( b^{8, 17}_2 ∧ b^{8, 17}_1 ∧ b^{8, 17}_0 ∧ true) c in CNF: c -b^{8, 17}_2 ∨ -b^{8, 17}_1 ∨ -b^{8, 17}_0 ∨ false c in DIMACS: -10256 -10257 -10258 0 c i = 18 c -2+1 --> -1 c ( b^{8, 18}_2 ∧ b^{8, 18}_1 ∧ -b^{8, 18}_0 ∧ p_144) -> ( b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ b^{8, 19}_0) c in CNF: c -b^{8, 18}_2 ∨ -b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ -p_144 ∨ b^{8, 19}_2 c -b^{8, 18}_2 ∨ -b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ -p_144 ∨ -b^{8, 19}_1 c -b^{8, 18}_2 ∨ -b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ -p_144 ∨ b^{8, 19}_0 c in DIMACS: -10259 -10260 10261 -144 10262 0 -10259 -10260 10261 -144 -10263 0 -10259 -10260 10261 -144 10264 0 c -1+1 --> 0 c ( b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ b^{8, 18}_0 ∧ p_144) -> (-b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ -b^{8, 19}_0) c in CNF: c -b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ -p_144 ∨ -b^{8, 19}_2 c -b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ -p_144 ∨ -b^{8, 19}_1 c -b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ -p_144 ∨ -b^{8, 19}_0 c in DIMACS: -10259 10260 -10261 -144 -10262 0 -10259 10260 -10261 -144 -10263 0 -10259 10260 -10261 -144 -10264 0 c 0+1 --> 1 c (-b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ -b^{8, 18}_0 ∧ p_144) -> (-b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ b^{8, 19}_0) c in CNF: c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ -p_144 ∨ -b^{8, 19}_2 c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ -p_144 ∨ -b^{8, 19}_1 c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ -p_144 ∨ b^{8, 19}_0 c in DIMACS: 10259 10260 10261 -144 -10262 0 10259 10260 10261 -144 -10263 0 10259 10260 10261 -144 10264 0 c 1+1 --> 2 c (-b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ b^{8, 18}_0 ∧ p_144) -> (-b^{8, 19}_2 ∧ b^{8, 19}_1 ∧ -b^{8, 19}_0) c in CNF: c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ -p_144 ∨ -b^{8, 19}_2 c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ -p_144 ∨ b^{8, 19}_1 c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ -p_144 ∨ -b^{8, 19}_0 c in DIMACS: 10259 10260 -10261 -144 -10262 0 10259 10260 -10261 -144 10263 0 10259 10260 -10261 -144 -10264 0 c 2+1 --> break c (-b^{8, 18}_2 ∧ b^{8, 18}_1 ∧ -b^{8, 18}_0 ∧ p_144) -> break c in CNF: c b^{8, 18}_2 ∨ -b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ -p_144 ∨ break c in DIMACS: 10259 -10260 10261 -144 1162 0 c 2-1 --> 1 c (-b^{8, 18}_2 ∧ b^{8, 18}_1 ∧ -b^{8, 18}_0 ∧ -p_144) -> (-b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ b^{8, 19}_0) c in CNF: c b^{8, 18}_2 ∨ -b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ p_144 ∨ -b^{8, 19}_2 c b^{8, 18}_2 ∨ -b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ p_144 ∨ -b^{8, 19}_1 c b^{8, 18}_2 ∨ -b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ p_144 ∨ b^{8, 19}_0 c in DIMACS: 10259 -10260 10261 144 -10262 0 10259 -10260 10261 144 -10263 0 10259 -10260 10261 144 10264 0 c 1-1 --> 0 c (-b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ b^{8, 18}_0 ∧ -p_144) -> (-b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ -b^{8, 19}_0) c in CNF: c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ p_144 ∨ -b^{8, 19}_2 c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ p_144 ∨ -b^{8, 19}_1 c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ p_144 ∨ -b^{8, 19}_0 c in DIMACS: 10259 10260 -10261 144 -10262 0 10259 10260 -10261 144 -10263 0 10259 10260 -10261 144 -10264 0 c 0-1 --> -1 c (-b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ -b^{8, 18}_0 ∧ -p_144) -> ( b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ b^{8, 19}_0) c in CNF: c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ p_144 ∨ b^{8, 19}_2 c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ p_144 ∨ -b^{8, 19}_1 c b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ p_144 ∨ b^{8, 19}_0 c in DIMACS: 10259 10260 10261 144 10262 0 10259 10260 10261 144 -10263 0 10259 10260 10261 144 10264 0 c -1-1 --> -2 c ( b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ b^{8, 18}_0 ∧ -p_144) -> ( b^{8, 19}_2 ∧ b^{8, 19}_1 ∧ -b^{8, 19}_0) c in CNF: c -b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ p_144 ∨ b^{8, 19}_2 c -b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ p_144 ∨ b^{8, 19}_1 c -b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ p_144 ∨ -b^{8, 19}_0 c in DIMACS: -10259 10260 -10261 144 10262 0 -10259 10260 -10261 144 10263 0 -10259 10260 -10261 144 -10264 0 c -2-1 --> break c ( b^{8, 18}_2 ∧ b^{8, 18}_1 ∧ -b^{8, 18}_0 ∧ -p_144) -> break c in CNF: c -b^{8, 18}_2 ∨ -b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ p_144 ∨ break c in DIMACS: -10259 -10260 10261 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 18}_2 ∧ -b^{8, 18}_1 ∧ -b^{8, 18}_0 ∧ true) c in CNF: c -b^{8, 18}_2 ∨ b^{8, 18}_1 ∨ b^{8, 18}_0 ∨ false c in DIMACS: -10259 10260 10261 0 c 3 does not represent an automaton state. c -(-b^{8, 18}_2 ∧ b^{8, 18}_1 ∧ b^{8, 18}_0 ∧ true) c in CNF: c b^{8, 18}_2 ∨ -b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ false c in DIMACS: 10259 -10260 -10261 0 c -3 does not represent an automaton state. c -( b^{8, 18}_2 ∧ b^{8, 18}_1 ∧ b^{8, 18}_0 ∧ true) c in CNF: c -b^{8, 18}_2 ∨ -b^{8, 18}_1 ∨ -b^{8, 18}_0 ∨ false c in DIMACS: -10259 -10260 -10261 0 c i = 19 c -2+1 --> -1 c ( b^{8, 19}_2 ∧ b^{8, 19}_1 ∧ -b^{8, 19}_0 ∧ p_152) -> ( b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ b^{8, 20}_0) c in CNF: c -b^{8, 19}_2 ∨ -b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ -p_152 ∨ b^{8, 20}_2 c -b^{8, 19}_2 ∨ -b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ -p_152 ∨ -b^{8, 20}_1 c -b^{8, 19}_2 ∨ -b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ -p_152 ∨ b^{8, 20}_0 c in DIMACS: -10262 -10263 10264 -152 10265 0 -10262 -10263 10264 -152 -10266 0 -10262 -10263 10264 -152 10267 0 c -1+1 --> 0 c ( b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ b^{8, 19}_0 ∧ p_152) -> (-b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ -b^{8, 20}_0) c in CNF: c -b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ -p_152 ∨ -b^{8, 20}_2 c -b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ -p_152 ∨ -b^{8, 20}_1 c -b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ -p_152 ∨ -b^{8, 20}_0 c in DIMACS: -10262 10263 -10264 -152 -10265 0 -10262 10263 -10264 -152 -10266 0 -10262 10263 -10264 -152 -10267 0 c 0+1 --> 1 c (-b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ -b^{8, 19}_0 ∧ p_152) -> (-b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ b^{8, 20}_0) c in CNF: c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ -p_152 ∨ -b^{8, 20}_2 c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ -p_152 ∨ -b^{8, 20}_1 c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ -p_152 ∨ b^{8, 20}_0 c in DIMACS: 10262 10263 10264 -152 -10265 0 10262 10263 10264 -152 -10266 0 10262 10263 10264 -152 10267 0 c 1+1 --> 2 c (-b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ b^{8, 19}_0 ∧ p_152) -> (-b^{8, 20}_2 ∧ b^{8, 20}_1 ∧ -b^{8, 20}_0) c in CNF: c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ -p_152 ∨ -b^{8, 20}_2 c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ -p_152 ∨ b^{8, 20}_1 c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ -p_152 ∨ -b^{8, 20}_0 c in DIMACS: 10262 10263 -10264 -152 -10265 0 10262 10263 -10264 -152 10266 0 10262 10263 -10264 -152 -10267 0 c 2+1 --> break c (-b^{8, 19}_2 ∧ b^{8, 19}_1 ∧ -b^{8, 19}_0 ∧ p_152) -> break c in CNF: c b^{8, 19}_2 ∨ -b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ -p_152 ∨ break c in DIMACS: 10262 -10263 10264 -152 1162 0 c 2-1 --> 1 c (-b^{8, 19}_2 ∧ b^{8, 19}_1 ∧ -b^{8, 19}_0 ∧ -p_152) -> (-b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ b^{8, 20}_0) c in CNF: c b^{8, 19}_2 ∨ -b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ p_152 ∨ -b^{8, 20}_2 c b^{8, 19}_2 ∨ -b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ p_152 ∨ -b^{8, 20}_1 c b^{8, 19}_2 ∨ -b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ p_152 ∨ b^{8, 20}_0 c in DIMACS: 10262 -10263 10264 152 -10265 0 10262 -10263 10264 152 -10266 0 10262 -10263 10264 152 10267 0 c 1-1 --> 0 c (-b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ b^{8, 19}_0 ∧ -p_152) -> (-b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ -b^{8, 20}_0) c in CNF: c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ p_152 ∨ -b^{8, 20}_2 c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ p_152 ∨ -b^{8, 20}_1 c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ p_152 ∨ -b^{8, 20}_0 c in DIMACS: 10262 10263 -10264 152 -10265 0 10262 10263 -10264 152 -10266 0 10262 10263 -10264 152 -10267 0 c 0-1 --> -1 c (-b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ -b^{8, 19}_0 ∧ -p_152) -> ( b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ b^{8, 20}_0) c in CNF: c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ p_152 ∨ b^{8, 20}_2 c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ p_152 ∨ -b^{8, 20}_1 c b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ p_152 ∨ b^{8, 20}_0 c in DIMACS: 10262 10263 10264 152 10265 0 10262 10263 10264 152 -10266 0 10262 10263 10264 152 10267 0 c -1-1 --> -2 c ( b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ b^{8, 19}_0 ∧ -p_152) -> ( b^{8, 20}_2 ∧ b^{8, 20}_1 ∧ -b^{8, 20}_0) c in CNF: c -b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ p_152 ∨ b^{8, 20}_2 c -b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ p_152 ∨ b^{8, 20}_1 c -b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ p_152 ∨ -b^{8, 20}_0 c in DIMACS: -10262 10263 -10264 152 10265 0 -10262 10263 -10264 152 10266 0 -10262 10263 -10264 152 -10267 0 c -2-1 --> break c ( b^{8, 19}_2 ∧ b^{8, 19}_1 ∧ -b^{8, 19}_0 ∧ -p_152) -> break c in CNF: c -b^{8, 19}_2 ∨ -b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ p_152 ∨ break c in DIMACS: -10262 -10263 10264 152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 19}_2 ∧ -b^{8, 19}_1 ∧ -b^{8, 19}_0 ∧ true) c in CNF: c -b^{8, 19}_2 ∨ b^{8, 19}_1 ∨ b^{8, 19}_0 ∨ false c in DIMACS: -10262 10263 10264 0 c 3 does not represent an automaton state. c -(-b^{8, 19}_2 ∧ b^{8, 19}_1 ∧ b^{8, 19}_0 ∧ true) c in CNF: c b^{8, 19}_2 ∨ -b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ false c in DIMACS: 10262 -10263 -10264 0 c -3 does not represent an automaton state. c -( b^{8, 19}_2 ∧ b^{8, 19}_1 ∧ b^{8, 19}_0 ∧ true) c in CNF: c -b^{8, 19}_2 ∨ -b^{8, 19}_1 ∨ -b^{8, 19}_0 ∨ false c in DIMACS: -10262 -10263 -10264 0 c i = 20 c -2+1 --> -1 c ( b^{8, 20}_2 ∧ b^{8, 20}_1 ∧ -b^{8, 20}_0 ∧ p_160) -> ( b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ b^{8, 21}_0) c in CNF: c -b^{8, 20}_2 ∨ -b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ -p_160 ∨ b^{8, 21}_2 c -b^{8, 20}_2 ∨ -b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ -p_160 ∨ -b^{8, 21}_1 c -b^{8, 20}_2 ∨ -b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ -p_160 ∨ b^{8, 21}_0 c in DIMACS: -10265 -10266 10267 -160 10268 0 -10265 -10266 10267 -160 -10269 0 -10265 -10266 10267 -160 10270 0 c -1+1 --> 0 c ( b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ b^{8, 20}_0 ∧ p_160) -> (-b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ -b^{8, 21}_0) c in CNF: c -b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ -p_160 ∨ -b^{8, 21}_2 c -b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ -p_160 ∨ -b^{8, 21}_1 c -b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ -p_160 ∨ -b^{8, 21}_0 c in DIMACS: -10265 10266 -10267 -160 -10268 0 -10265 10266 -10267 -160 -10269 0 -10265 10266 -10267 -160 -10270 0 c 0+1 --> 1 c (-b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ -b^{8, 20}_0 ∧ p_160) -> (-b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ b^{8, 21}_0) c in CNF: c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ -p_160 ∨ -b^{8, 21}_2 c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ -p_160 ∨ -b^{8, 21}_1 c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ -p_160 ∨ b^{8, 21}_0 c in DIMACS: 10265 10266 10267 -160 -10268 0 10265 10266 10267 -160 -10269 0 10265 10266 10267 -160 10270 0 c 1+1 --> 2 c (-b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ b^{8, 20}_0 ∧ p_160) -> (-b^{8, 21}_2 ∧ b^{8, 21}_1 ∧ -b^{8, 21}_0) c in CNF: c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ -p_160 ∨ -b^{8, 21}_2 c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ -p_160 ∨ b^{8, 21}_1 c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ -p_160 ∨ -b^{8, 21}_0 c in DIMACS: 10265 10266 -10267 -160 -10268 0 10265 10266 -10267 -160 10269 0 10265 10266 -10267 -160 -10270 0 c 2+1 --> break c (-b^{8, 20}_2 ∧ b^{8, 20}_1 ∧ -b^{8, 20}_0 ∧ p_160) -> break c in CNF: c b^{8, 20}_2 ∨ -b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ -p_160 ∨ break c in DIMACS: 10265 -10266 10267 -160 1162 0 c 2-1 --> 1 c (-b^{8, 20}_2 ∧ b^{8, 20}_1 ∧ -b^{8, 20}_0 ∧ -p_160) -> (-b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ b^{8, 21}_0) c in CNF: c b^{8, 20}_2 ∨ -b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ p_160 ∨ -b^{8, 21}_2 c b^{8, 20}_2 ∨ -b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ p_160 ∨ -b^{8, 21}_1 c b^{8, 20}_2 ∨ -b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ p_160 ∨ b^{8, 21}_0 c in DIMACS: 10265 -10266 10267 160 -10268 0 10265 -10266 10267 160 -10269 0 10265 -10266 10267 160 10270 0 c 1-1 --> 0 c (-b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ b^{8, 20}_0 ∧ -p_160) -> (-b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ -b^{8, 21}_0) c in CNF: c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ p_160 ∨ -b^{8, 21}_2 c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ p_160 ∨ -b^{8, 21}_1 c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ p_160 ∨ -b^{8, 21}_0 c in DIMACS: 10265 10266 -10267 160 -10268 0 10265 10266 -10267 160 -10269 0 10265 10266 -10267 160 -10270 0 c 0-1 --> -1 c (-b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ -b^{8, 20}_0 ∧ -p_160) -> ( b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ b^{8, 21}_0) c in CNF: c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ p_160 ∨ b^{8, 21}_2 c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ p_160 ∨ -b^{8, 21}_1 c b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ p_160 ∨ b^{8, 21}_0 c in DIMACS: 10265 10266 10267 160 10268 0 10265 10266 10267 160 -10269 0 10265 10266 10267 160 10270 0 c -1-1 --> -2 c ( b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ b^{8, 20}_0 ∧ -p_160) -> ( b^{8, 21}_2 ∧ b^{8, 21}_1 ∧ -b^{8, 21}_0) c in CNF: c -b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ p_160 ∨ b^{8, 21}_2 c -b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ p_160 ∨ b^{8, 21}_1 c -b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ p_160 ∨ -b^{8, 21}_0 c in DIMACS: -10265 10266 -10267 160 10268 0 -10265 10266 -10267 160 10269 0 -10265 10266 -10267 160 -10270 0 c -2-1 --> break c ( b^{8, 20}_2 ∧ b^{8, 20}_1 ∧ -b^{8, 20}_0 ∧ -p_160) -> break c in CNF: c -b^{8, 20}_2 ∨ -b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ p_160 ∨ break c in DIMACS: -10265 -10266 10267 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 20}_2 ∧ -b^{8, 20}_1 ∧ -b^{8, 20}_0 ∧ true) c in CNF: c -b^{8, 20}_2 ∨ b^{8, 20}_1 ∨ b^{8, 20}_0 ∨ false c in DIMACS: -10265 10266 10267 0 c 3 does not represent an automaton state. c -(-b^{8, 20}_2 ∧ b^{8, 20}_1 ∧ b^{8, 20}_0 ∧ true) c in CNF: c b^{8, 20}_2 ∨ -b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ false c in DIMACS: 10265 -10266 -10267 0 c -3 does not represent an automaton state. c -( b^{8, 20}_2 ∧ b^{8, 20}_1 ∧ b^{8, 20}_0 ∧ true) c in CNF: c -b^{8, 20}_2 ∨ -b^{8, 20}_1 ∨ -b^{8, 20}_0 ∨ false c in DIMACS: -10265 -10266 -10267 0 c i = 21 c -2+1 --> -1 c ( b^{8, 21}_2 ∧ b^{8, 21}_1 ∧ -b^{8, 21}_0 ∧ p_168) -> ( b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ b^{8, 22}_0) c in CNF: c -b^{8, 21}_2 ∨ -b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ -p_168 ∨ b^{8, 22}_2 c -b^{8, 21}_2 ∨ -b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ -p_168 ∨ -b^{8, 22}_1 c -b^{8, 21}_2 ∨ -b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ -p_168 ∨ b^{8, 22}_0 c in DIMACS: -10268 -10269 10270 -168 10271 0 -10268 -10269 10270 -168 -10272 0 -10268 -10269 10270 -168 10273 0 c -1+1 --> 0 c ( b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ b^{8, 21}_0 ∧ p_168) -> (-b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ -b^{8, 22}_0) c in CNF: c -b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ -p_168 ∨ -b^{8, 22}_2 c -b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ -p_168 ∨ -b^{8, 22}_1 c -b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ -p_168 ∨ -b^{8, 22}_0 c in DIMACS: -10268 10269 -10270 -168 -10271 0 -10268 10269 -10270 -168 -10272 0 -10268 10269 -10270 -168 -10273 0 c 0+1 --> 1 c (-b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ -b^{8, 21}_0 ∧ p_168) -> (-b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ b^{8, 22}_0) c in CNF: c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ -p_168 ∨ -b^{8, 22}_2 c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ -p_168 ∨ -b^{8, 22}_1 c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ -p_168 ∨ b^{8, 22}_0 c in DIMACS: 10268 10269 10270 -168 -10271 0 10268 10269 10270 -168 -10272 0 10268 10269 10270 -168 10273 0 c 1+1 --> 2 c (-b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ b^{8, 21}_0 ∧ p_168) -> (-b^{8, 22}_2 ∧ b^{8, 22}_1 ∧ -b^{8, 22}_0) c in CNF: c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ -p_168 ∨ -b^{8, 22}_2 c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ -p_168 ∨ b^{8, 22}_1 c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ -p_168 ∨ -b^{8, 22}_0 c in DIMACS: 10268 10269 -10270 -168 -10271 0 10268 10269 -10270 -168 10272 0 10268 10269 -10270 -168 -10273 0 c 2+1 --> break c (-b^{8, 21}_2 ∧ b^{8, 21}_1 ∧ -b^{8, 21}_0 ∧ p_168) -> break c in CNF: c b^{8, 21}_2 ∨ -b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ -p_168 ∨ break c in DIMACS: 10268 -10269 10270 -168 1162 0 c 2-1 --> 1 c (-b^{8, 21}_2 ∧ b^{8, 21}_1 ∧ -b^{8, 21}_0 ∧ -p_168) -> (-b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ b^{8, 22}_0) c in CNF: c b^{8, 21}_2 ∨ -b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ p_168 ∨ -b^{8, 22}_2 c b^{8, 21}_2 ∨ -b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ p_168 ∨ -b^{8, 22}_1 c b^{8, 21}_2 ∨ -b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ p_168 ∨ b^{8, 22}_0 c in DIMACS: 10268 -10269 10270 168 -10271 0 10268 -10269 10270 168 -10272 0 10268 -10269 10270 168 10273 0 c 1-1 --> 0 c (-b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ b^{8, 21}_0 ∧ -p_168) -> (-b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ -b^{8, 22}_0) c in CNF: c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ p_168 ∨ -b^{8, 22}_2 c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ p_168 ∨ -b^{8, 22}_1 c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ p_168 ∨ -b^{8, 22}_0 c in DIMACS: 10268 10269 -10270 168 -10271 0 10268 10269 -10270 168 -10272 0 10268 10269 -10270 168 -10273 0 c 0-1 --> -1 c (-b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ -b^{8, 21}_0 ∧ -p_168) -> ( b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ b^{8, 22}_0) c in CNF: c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ p_168 ∨ b^{8, 22}_2 c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ p_168 ∨ -b^{8, 22}_1 c b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ p_168 ∨ b^{8, 22}_0 c in DIMACS: 10268 10269 10270 168 10271 0 10268 10269 10270 168 -10272 0 10268 10269 10270 168 10273 0 c -1-1 --> -2 c ( b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ b^{8, 21}_0 ∧ -p_168) -> ( b^{8, 22}_2 ∧ b^{8, 22}_1 ∧ -b^{8, 22}_0) c in CNF: c -b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ p_168 ∨ b^{8, 22}_2 c -b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ p_168 ∨ b^{8, 22}_1 c -b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ p_168 ∨ -b^{8, 22}_0 c in DIMACS: -10268 10269 -10270 168 10271 0 -10268 10269 -10270 168 10272 0 -10268 10269 -10270 168 -10273 0 c -2-1 --> break c ( b^{8, 21}_2 ∧ b^{8, 21}_1 ∧ -b^{8, 21}_0 ∧ -p_168) -> break c in CNF: c -b^{8, 21}_2 ∨ -b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ p_168 ∨ break c in DIMACS: -10268 -10269 10270 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 21}_2 ∧ -b^{8, 21}_1 ∧ -b^{8, 21}_0 ∧ true) c in CNF: c -b^{8, 21}_2 ∨ b^{8, 21}_1 ∨ b^{8, 21}_0 ∨ false c in DIMACS: -10268 10269 10270 0 c 3 does not represent an automaton state. c -(-b^{8, 21}_2 ∧ b^{8, 21}_1 ∧ b^{8, 21}_0 ∧ true) c in CNF: c b^{8, 21}_2 ∨ -b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ false c in DIMACS: 10268 -10269 -10270 0 c -3 does not represent an automaton state. c -( b^{8, 21}_2 ∧ b^{8, 21}_1 ∧ b^{8, 21}_0 ∧ true) c in CNF: c -b^{8, 21}_2 ∨ -b^{8, 21}_1 ∨ -b^{8, 21}_0 ∨ false c in DIMACS: -10268 -10269 -10270 0 c i = 22 c -2+1 --> -1 c ( b^{8, 22}_2 ∧ b^{8, 22}_1 ∧ -b^{8, 22}_0 ∧ p_176) -> ( b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ b^{8, 23}_0) c in CNF: c -b^{8, 22}_2 ∨ -b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ -p_176 ∨ b^{8, 23}_2 c -b^{8, 22}_2 ∨ -b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ -p_176 ∨ -b^{8, 23}_1 c -b^{8, 22}_2 ∨ -b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ -p_176 ∨ b^{8, 23}_0 c in DIMACS: -10271 -10272 10273 -176 10274 0 -10271 -10272 10273 -176 -10275 0 -10271 -10272 10273 -176 10276 0 c -1+1 --> 0 c ( b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ b^{8, 22}_0 ∧ p_176) -> (-b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ -b^{8, 23}_0) c in CNF: c -b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ -p_176 ∨ -b^{8, 23}_2 c -b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ -p_176 ∨ -b^{8, 23}_1 c -b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ -p_176 ∨ -b^{8, 23}_0 c in DIMACS: -10271 10272 -10273 -176 -10274 0 -10271 10272 -10273 -176 -10275 0 -10271 10272 -10273 -176 -10276 0 c 0+1 --> 1 c (-b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ -b^{8, 22}_0 ∧ p_176) -> (-b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ b^{8, 23}_0) c in CNF: c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ -p_176 ∨ -b^{8, 23}_2 c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ -p_176 ∨ -b^{8, 23}_1 c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ -p_176 ∨ b^{8, 23}_0 c in DIMACS: 10271 10272 10273 -176 -10274 0 10271 10272 10273 -176 -10275 0 10271 10272 10273 -176 10276 0 c 1+1 --> 2 c (-b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ b^{8, 22}_0 ∧ p_176) -> (-b^{8, 23}_2 ∧ b^{8, 23}_1 ∧ -b^{8, 23}_0) c in CNF: c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ -p_176 ∨ -b^{8, 23}_2 c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ -p_176 ∨ b^{8, 23}_1 c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ -p_176 ∨ -b^{8, 23}_0 c in DIMACS: 10271 10272 -10273 -176 -10274 0 10271 10272 -10273 -176 10275 0 10271 10272 -10273 -176 -10276 0 c 2+1 --> break c (-b^{8, 22}_2 ∧ b^{8, 22}_1 ∧ -b^{8, 22}_0 ∧ p_176) -> break c in CNF: c b^{8, 22}_2 ∨ -b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ -p_176 ∨ break c in DIMACS: 10271 -10272 10273 -176 1162 0 c 2-1 --> 1 c (-b^{8, 22}_2 ∧ b^{8, 22}_1 ∧ -b^{8, 22}_0 ∧ -p_176) -> (-b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ b^{8, 23}_0) c in CNF: c b^{8, 22}_2 ∨ -b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ p_176 ∨ -b^{8, 23}_2 c b^{8, 22}_2 ∨ -b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ p_176 ∨ -b^{8, 23}_1 c b^{8, 22}_2 ∨ -b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ p_176 ∨ b^{8, 23}_0 c in DIMACS: 10271 -10272 10273 176 -10274 0 10271 -10272 10273 176 -10275 0 10271 -10272 10273 176 10276 0 c 1-1 --> 0 c (-b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ b^{8, 22}_0 ∧ -p_176) -> (-b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ -b^{8, 23}_0) c in CNF: c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ p_176 ∨ -b^{8, 23}_2 c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ p_176 ∨ -b^{8, 23}_1 c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ p_176 ∨ -b^{8, 23}_0 c in DIMACS: 10271 10272 -10273 176 -10274 0 10271 10272 -10273 176 -10275 0 10271 10272 -10273 176 -10276 0 c 0-1 --> -1 c (-b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ -b^{8, 22}_0 ∧ -p_176) -> ( b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ b^{8, 23}_0) c in CNF: c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ p_176 ∨ b^{8, 23}_2 c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ p_176 ∨ -b^{8, 23}_1 c b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ p_176 ∨ b^{8, 23}_0 c in DIMACS: 10271 10272 10273 176 10274 0 10271 10272 10273 176 -10275 0 10271 10272 10273 176 10276 0 c -1-1 --> -2 c ( b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ b^{8, 22}_0 ∧ -p_176) -> ( b^{8, 23}_2 ∧ b^{8, 23}_1 ∧ -b^{8, 23}_0) c in CNF: c -b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ p_176 ∨ b^{8, 23}_2 c -b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ p_176 ∨ b^{8, 23}_1 c -b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ p_176 ∨ -b^{8, 23}_0 c in DIMACS: -10271 10272 -10273 176 10274 0 -10271 10272 -10273 176 10275 0 -10271 10272 -10273 176 -10276 0 c -2-1 --> break c ( b^{8, 22}_2 ∧ b^{8, 22}_1 ∧ -b^{8, 22}_0 ∧ -p_176) -> break c in CNF: c -b^{8, 22}_2 ∨ -b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ p_176 ∨ break c in DIMACS: -10271 -10272 10273 176 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 22}_2 ∧ -b^{8, 22}_1 ∧ -b^{8, 22}_0 ∧ true) c in CNF: c -b^{8, 22}_2 ∨ b^{8, 22}_1 ∨ b^{8, 22}_0 ∨ false c in DIMACS: -10271 10272 10273 0 c 3 does not represent an automaton state. c -(-b^{8, 22}_2 ∧ b^{8, 22}_1 ∧ b^{8, 22}_0 ∧ true) c in CNF: c b^{8, 22}_2 ∨ -b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ false c in DIMACS: 10271 -10272 -10273 0 c -3 does not represent an automaton state. c -( b^{8, 22}_2 ∧ b^{8, 22}_1 ∧ b^{8, 22}_0 ∧ true) c in CNF: c -b^{8, 22}_2 ∨ -b^{8, 22}_1 ∨ -b^{8, 22}_0 ∨ false c in DIMACS: -10271 -10272 -10273 0 c i = 23 c -2+1 --> -1 c ( b^{8, 23}_2 ∧ b^{8, 23}_1 ∧ -b^{8, 23}_0 ∧ p_184) -> ( b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ b^{8, 24}_0) c in CNF: c -b^{8, 23}_2 ∨ -b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ -p_184 ∨ b^{8, 24}_2 c -b^{8, 23}_2 ∨ -b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ -p_184 ∨ -b^{8, 24}_1 c -b^{8, 23}_2 ∨ -b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ -p_184 ∨ b^{8, 24}_0 c in DIMACS: -10274 -10275 10276 -184 10277 0 -10274 -10275 10276 -184 -10278 0 -10274 -10275 10276 -184 10279 0 c -1+1 --> 0 c ( b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ b^{8, 23}_0 ∧ p_184) -> (-b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ -b^{8, 24}_0) c in CNF: c -b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ -p_184 ∨ -b^{8, 24}_2 c -b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ -p_184 ∨ -b^{8, 24}_1 c -b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ -p_184 ∨ -b^{8, 24}_0 c in DIMACS: -10274 10275 -10276 -184 -10277 0 -10274 10275 -10276 -184 -10278 0 -10274 10275 -10276 -184 -10279 0 c 0+1 --> 1 c (-b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ -b^{8, 23}_0 ∧ p_184) -> (-b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ b^{8, 24}_0) c in CNF: c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ -p_184 ∨ -b^{8, 24}_2 c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ -p_184 ∨ -b^{8, 24}_1 c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ -p_184 ∨ b^{8, 24}_0 c in DIMACS: 10274 10275 10276 -184 -10277 0 10274 10275 10276 -184 -10278 0 10274 10275 10276 -184 10279 0 c 1+1 --> 2 c (-b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ b^{8, 23}_0 ∧ p_184) -> (-b^{8, 24}_2 ∧ b^{8, 24}_1 ∧ -b^{8, 24}_0) c in CNF: c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ -p_184 ∨ -b^{8, 24}_2 c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ -p_184 ∨ b^{8, 24}_1 c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ -p_184 ∨ -b^{8, 24}_0 c in DIMACS: 10274 10275 -10276 -184 -10277 0 10274 10275 -10276 -184 10278 0 10274 10275 -10276 -184 -10279 0 c 2+1 --> break c (-b^{8, 23}_2 ∧ b^{8, 23}_1 ∧ -b^{8, 23}_0 ∧ p_184) -> break c in CNF: c b^{8, 23}_2 ∨ -b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ -p_184 ∨ break c in DIMACS: 10274 -10275 10276 -184 1162 0 c 2-1 --> 1 c (-b^{8, 23}_2 ∧ b^{8, 23}_1 ∧ -b^{8, 23}_0 ∧ -p_184) -> (-b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ b^{8, 24}_0) c in CNF: c b^{8, 23}_2 ∨ -b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ p_184 ∨ -b^{8, 24}_2 c b^{8, 23}_2 ∨ -b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ p_184 ∨ -b^{8, 24}_1 c b^{8, 23}_2 ∨ -b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ p_184 ∨ b^{8, 24}_0 c in DIMACS: 10274 -10275 10276 184 -10277 0 10274 -10275 10276 184 -10278 0 10274 -10275 10276 184 10279 0 c 1-1 --> 0 c (-b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ b^{8, 23}_0 ∧ -p_184) -> (-b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ -b^{8, 24}_0) c in CNF: c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ p_184 ∨ -b^{8, 24}_2 c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ p_184 ∨ -b^{8, 24}_1 c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ p_184 ∨ -b^{8, 24}_0 c in DIMACS: 10274 10275 -10276 184 -10277 0 10274 10275 -10276 184 -10278 0 10274 10275 -10276 184 -10279 0 c 0-1 --> -1 c (-b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ -b^{8, 23}_0 ∧ -p_184) -> ( b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ b^{8, 24}_0) c in CNF: c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ p_184 ∨ b^{8, 24}_2 c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ p_184 ∨ -b^{8, 24}_1 c b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ p_184 ∨ b^{8, 24}_0 c in DIMACS: 10274 10275 10276 184 10277 0 10274 10275 10276 184 -10278 0 10274 10275 10276 184 10279 0 c -1-1 --> -2 c ( b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ b^{8, 23}_0 ∧ -p_184) -> ( b^{8, 24}_2 ∧ b^{8, 24}_1 ∧ -b^{8, 24}_0) c in CNF: c -b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ p_184 ∨ b^{8, 24}_2 c -b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ p_184 ∨ b^{8, 24}_1 c -b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ p_184 ∨ -b^{8, 24}_0 c in DIMACS: -10274 10275 -10276 184 10277 0 -10274 10275 -10276 184 10278 0 -10274 10275 -10276 184 -10279 0 c -2-1 --> break c ( b^{8, 23}_2 ∧ b^{8, 23}_1 ∧ -b^{8, 23}_0 ∧ -p_184) -> break c in CNF: c -b^{8, 23}_2 ∨ -b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ p_184 ∨ break c in DIMACS: -10274 -10275 10276 184 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 23}_2 ∧ -b^{8, 23}_1 ∧ -b^{8, 23}_0 ∧ true) c in CNF: c -b^{8, 23}_2 ∨ b^{8, 23}_1 ∨ b^{8, 23}_0 ∨ false c in DIMACS: -10274 10275 10276 0 c 3 does not represent an automaton state. c -(-b^{8, 23}_2 ∧ b^{8, 23}_1 ∧ b^{8, 23}_0 ∧ true) c in CNF: c b^{8, 23}_2 ∨ -b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ false c in DIMACS: 10274 -10275 -10276 0 c -3 does not represent an automaton state. c -( b^{8, 23}_2 ∧ b^{8, 23}_1 ∧ b^{8, 23}_0 ∧ true) c in CNF: c -b^{8, 23}_2 ∨ -b^{8, 23}_1 ∨ -b^{8, 23}_0 ∨ false c in DIMACS: -10274 -10275 -10276 0 c i = 24 c -2+1 --> -1 c ( b^{8, 24}_2 ∧ b^{8, 24}_1 ∧ -b^{8, 24}_0 ∧ p_192) -> ( b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ b^{8, 25}_0) c in CNF: c -b^{8, 24}_2 ∨ -b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ -p_192 ∨ b^{8, 25}_2 c -b^{8, 24}_2 ∨ -b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ -p_192 ∨ -b^{8, 25}_1 c -b^{8, 24}_2 ∨ -b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ -p_192 ∨ b^{8, 25}_0 c in DIMACS: -10277 -10278 10279 -192 10280 0 -10277 -10278 10279 -192 -10281 0 -10277 -10278 10279 -192 10282 0 c -1+1 --> 0 c ( b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ b^{8, 24}_0 ∧ p_192) -> (-b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ -b^{8, 25}_0) c in CNF: c -b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ -p_192 ∨ -b^{8, 25}_2 c -b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ -p_192 ∨ -b^{8, 25}_1 c -b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ -p_192 ∨ -b^{8, 25}_0 c in DIMACS: -10277 10278 -10279 -192 -10280 0 -10277 10278 -10279 -192 -10281 0 -10277 10278 -10279 -192 -10282 0 c 0+1 --> 1 c (-b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ -b^{8, 24}_0 ∧ p_192) -> (-b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ b^{8, 25}_0) c in CNF: c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ -p_192 ∨ -b^{8, 25}_2 c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ -p_192 ∨ -b^{8, 25}_1 c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ -p_192 ∨ b^{8, 25}_0 c in DIMACS: 10277 10278 10279 -192 -10280 0 10277 10278 10279 -192 -10281 0 10277 10278 10279 -192 10282 0 c 1+1 --> 2 c (-b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ b^{8, 24}_0 ∧ p_192) -> (-b^{8, 25}_2 ∧ b^{8, 25}_1 ∧ -b^{8, 25}_0) c in CNF: c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ -p_192 ∨ -b^{8, 25}_2 c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ -p_192 ∨ b^{8, 25}_1 c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ -p_192 ∨ -b^{8, 25}_0 c in DIMACS: 10277 10278 -10279 -192 -10280 0 10277 10278 -10279 -192 10281 0 10277 10278 -10279 -192 -10282 0 c 2+1 --> break c (-b^{8, 24}_2 ∧ b^{8, 24}_1 ∧ -b^{8, 24}_0 ∧ p_192) -> break c in CNF: c b^{8, 24}_2 ∨ -b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ -p_192 ∨ break c in DIMACS: 10277 -10278 10279 -192 1162 0 c 2-1 --> 1 c (-b^{8, 24}_2 ∧ b^{8, 24}_1 ∧ -b^{8, 24}_0 ∧ -p_192) -> (-b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ b^{8, 25}_0) c in CNF: c b^{8, 24}_2 ∨ -b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ p_192 ∨ -b^{8, 25}_2 c b^{8, 24}_2 ∨ -b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ p_192 ∨ -b^{8, 25}_1 c b^{8, 24}_2 ∨ -b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ p_192 ∨ b^{8, 25}_0 c in DIMACS: 10277 -10278 10279 192 -10280 0 10277 -10278 10279 192 -10281 0 10277 -10278 10279 192 10282 0 c 1-1 --> 0 c (-b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ b^{8, 24}_0 ∧ -p_192) -> (-b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ -b^{8, 25}_0) c in CNF: c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ p_192 ∨ -b^{8, 25}_2 c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ p_192 ∨ -b^{8, 25}_1 c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ p_192 ∨ -b^{8, 25}_0 c in DIMACS: 10277 10278 -10279 192 -10280 0 10277 10278 -10279 192 -10281 0 10277 10278 -10279 192 -10282 0 c 0-1 --> -1 c (-b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ -b^{8, 24}_0 ∧ -p_192) -> ( b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ b^{8, 25}_0) c in CNF: c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ p_192 ∨ b^{8, 25}_2 c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ p_192 ∨ -b^{8, 25}_1 c b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ p_192 ∨ b^{8, 25}_0 c in DIMACS: 10277 10278 10279 192 10280 0 10277 10278 10279 192 -10281 0 10277 10278 10279 192 10282 0 c -1-1 --> -2 c ( b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ b^{8, 24}_0 ∧ -p_192) -> ( b^{8, 25}_2 ∧ b^{8, 25}_1 ∧ -b^{8, 25}_0) c in CNF: c -b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ p_192 ∨ b^{8, 25}_2 c -b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ p_192 ∨ b^{8, 25}_1 c -b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ p_192 ∨ -b^{8, 25}_0 c in DIMACS: -10277 10278 -10279 192 10280 0 -10277 10278 -10279 192 10281 0 -10277 10278 -10279 192 -10282 0 c -2-1 --> break c ( b^{8, 24}_2 ∧ b^{8, 24}_1 ∧ -b^{8, 24}_0 ∧ -p_192) -> break c in CNF: c -b^{8, 24}_2 ∨ -b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ p_192 ∨ break c in DIMACS: -10277 -10278 10279 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 24}_2 ∧ -b^{8, 24}_1 ∧ -b^{8, 24}_0 ∧ true) c in CNF: c -b^{8, 24}_2 ∨ b^{8, 24}_1 ∨ b^{8, 24}_0 ∨ false c in DIMACS: -10277 10278 10279 0 c 3 does not represent an automaton state. c -(-b^{8, 24}_2 ∧ b^{8, 24}_1 ∧ b^{8, 24}_0 ∧ true) c in CNF: c b^{8, 24}_2 ∨ -b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ false c in DIMACS: 10277 -10278 -10279 0 c -3 does not represent an automaton state. c -( b^{8, 24}_2 ∧ b^{8, 24}_1 ∧ b^{8, 24}_0 ∧ true) c in CNF: c -b^{8, 24}_2 ∨ -b^{8, 24}_1 ∨ -b^{8, 24}_0 ∨ false c in DIMACS: -10277 -10278 -10279 0 c i = 25 c -2+1 --> -1 c ( b^{8, 25}_2 ∧ b^{8, 25}_1 ∧ -b^{8, 25}_0 ∧ p_200) -> ( b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ b^{8, 26}_0) c in CNF: c -b^{8, 25}_2 ∨ -b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ -p_200 ∨ b^{8, 26}_2 c -b^{8, 25}_2 ∨ -b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ -p_200 ∨ -b^{8, 26}_1 c -b^{8, 25}_2 ∨ -b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ -p_200 ∨ b^{8, 26}_0 c in DIMACS: -10280 -10281 10282 -200 10283 0 -10280 -10281 10282 -200 -10284 0 -10280 -10281 10282 -200 10285 0 c -1+1 --> 0 c ( b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ b^{8, 25}_0 ∧ p_200) -> (-b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ -b^{8, 26}_0) c in CNF: c -b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ -p_200 ∨ -b^{8, 26}_2 c -b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ -p_200 ∨ -b^{8, 26}_1 c -b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ -p_200 ∨ -b^{8, 26}_0 c in DIMACS: -10280 10281 -10282 -200 -10283 0 -10280 10281 -10282 -200 -10284 0 -10280 10281 -10282 -200 -10285 0 c 0+1 --> 1 c (-b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ -b^{8, 25}_0 ∧ p_200) -> (-b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ b^{8, 26}_0) c in CNF: c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ -p_200 ∨ -b^{8, 26}_2 c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ -p_200 ∨ -b^{8, 26}_1 c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ -p_200 ∨ b^{8, 26}_0 c in DIMACS: 10280 10281 10282 -200 -10283 0 10280 10281 10282 -200 -10284 0 10280 10281 10282 -200 10285 0 c 1+1 --> 2 c (-b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ b^{8, 25}_0 ∧ p_200) -> (-b^{8, 26}_2 ∧ b^{8, 26}_1 ∧ -b^{8, 26}_0) c in CNF: c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ -p_200 ∨ -b^{8, 26}_2 c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ -p_200 ∨ b^{8, 26}_1 c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ -p_200 ∨ -b^{8, 26}_0 c in DIMACS: 10280 10281 -10282 -200 -10283 0 10280 10281 -10282 -200 10284 0 10280 10281 -10282 -200 -10285 0 c 2+1 --> break c (-b^{8, 25}_2 ∧ b^{8, 25}_1 ∧ -b^{8, 25}_0 ∧ p_200) -> break c in CNF: c b^{8, 25}_2 ∨ -b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ -p_200 ∨ break c in DIMACS: 10280 -10281 10282 -200 1162 0 c 2-1 --> 1 c (-b^{8, 25}_2 ∧ b^{8, 25}_1 ∧ -b^{8, 25}_0 ∧ -p_200) -> (-b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ b^{8, 26}_0) c in CNF: c b^{8, 25}_2 ∨ -b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ p_200 ∨ -b^{8, 26}_2 c b^{8, 25}_2 ∨ -b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ p_200 ∨ -b^{8, 26}_1 c b^{8, 25}_2 ∨ -b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ p_200 ∨ b^{8, 26}_0 c in DIMACS: 10280 -10281 10282 200 -10283 0 10280 -10281 10282 200 -10284 0 10280 -10281 10282 200 10285 0 c 1-1 --> 0 c (-b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ b^{8, 25}_0 ∧ -p_200) -> (-b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ -b^{8, 26}_0) c in CNF: c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ p_200 ∨ -b^{8, 26}_2 c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ p_200 ∨ -b^{8, 26}_1 c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ p_200 ∨ -b^{8, 26}_0 c in DIMACS: 10280 10281 -10282 200 -10283 0 10280 10281 -10282 200 -10284 0 10280 10281 -10282 200 -10285 0 c 0-1 --> -1 c (-b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ -b^{8, 25}_0 ∧ -p_200) -> ( b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ b^{8, 26}_0) c in CNF: c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ p_200 ∨ b^{8, 26}_2 c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ p_200 ∨ -b^{8, 26}_1 c b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ p_200 ∨ b^{8, 26}_0 c in DIMACS: 10280 10281 10282 200 10283 0 10280 10281 10282 200 -10284 0 10280 10281 10282 200 10285 0 c -1-1 --> -2 c ( b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ b^{8, 25}_0 ∧ -p_200) -> ( b^{8, 26}_2 ∧ b^{8, 26}_1 ∧ -b^{8, 26}_0) c in CNF: c -b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ p_200 ∨ b^{8, 26}_2 c -b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ p_200 ∨ b^{8, 26}_1 c -b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ p_200 ∨ -b^{8, 26}_0 c in DIMACS: -10280 10281 -10282 200 10283 0 -10280 10281 -10282 200 10284 0 -10280 10281 -10282 200 -10285 0 c -2-1 --> break c ( b^{8, 25}_2 ∧ b^{8, 25}_1 ∧ -b^{8, 25}_0 ∧ -p_200) -> break c in CNF: c -b^{8, 25}_2 ∨ -b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ p_200 ∨ break c in DIMACS: -10280 -10281 10282 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 25}_2 ∧ -b^{8, 25}_1 ∧ -b^{8, 25}_0 ∧ true) c in CNF: c -b^{8, 25}_2 ∨ b^{8, 25}_1 ∨ b^{8, 25}_0 ∨ false c in DIMACS: -10280 10281 10282 0 c 3 does not represent an automaton state. c -(-b^{8, 25}_2 ∧ b^{8, 25}_1 ∧ b^{8, 25}_0 ∧ true) c in CNF: c b^{8, 25}_2 ∨ -b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ false c in DIMACS: 10280 -10281 -10282 0 c -3 does not represent an automaton state. c -( b^{8, 25}_2 ∧ b^{8, 25}_1 ∧ b^{8, 25}_0 ∧ true) c in CNF: c -b^{8, 25}_2 ∨ -b^{8, 25}_1 ∨ -b^{8, 25}_0 ∨ false c in DIMACS: -10280 -10281 -10282 0 c i = 26 c -2+1 --> -1 c ( b^{8, 26}_2 ∧ b^{8, 26}_1 ∧ -b^{8, 26}_0 ∧ p_208) -> ( b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ b^{8, 27}_0) c in CNF: c -b^{8, 26}_2 ∨ -b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ -p_208 ∨ b^{8, 27}_2 c -b^{8, 26}_2 ∨ -b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ -p_208 ∨ -b^{8, 27}_1 c -b^{8, 26}_2 ∨ -b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ -p_208 ∨ b^{8, 27}_0 c in DIMACS: -10283 -10284 10285 -208 10286 0 -10283 -10284 10285 -208 -10287 0 -10283 -10284 10285 -208 10288 0 c -1+1 --> 0 c ( b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ b^{8, 26}_0 ∧ p_208) -> (-b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ -b^{8, 27}_0) c in CNF: c -b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ -p_208 ∨ -b^{8, 27}_2 c -b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ -p_208 ∨ -b^{8, 27}_1 c -b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ -p_208 ∨ -b^{8, 27}_0 c in DIMACS: -10283 10284 -10285 -208 -10286 0 -10283 10284 -10285 -208 -10287 0 -10283 10284 -10285 -208 -10288 0 c 0+1 --> 1 c (-b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ -b^{8, 26}_0 ∧ p_208) -> (-b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ b^{8, 27}_0) c in CNF: c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ -p_208 ∨ -b^{8, 27}_2 c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ -p_208 ∨ -b^{8, 27}_1 c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ -p_208 ∨ b^{8, 27}_0 c in DIMACS: 10283 10284 10285 -208 -10286 0 10283 10284 10285 -208 -10287 0 10283 10284 10285 -208 10288 0 c 1+1 --> 2 c (-b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ b^{8, 26}_0 ∧ p_208) -> (-b^{8, 27}_2 ∧ b^{8, 27}_1 ∧ -b^{8, 27}_0) c in CNF: c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ -p_208 ∨ -b^{8, 27}_2 c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ -p_208 ∨ b^{8, 27}_1 c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ -p_208 ∨ -b^{8, 27}_0 c in DIMACS: 10283 10284 -10285 -208 -10286 0 10283 10284 -10285 -208 10287 0 10283 10284 -10285 -208 -10288 0 c 2+1 --> break c (-b^{8, 26}_2 ∧ b^{8, 26}_1 ∧ -b^{8, 26}_0 ∧ p_208) -> break c in CNF: c b^{8, 26}_2 ∨ -b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ -p_208 ∨ break c in DIMACS: 10283 -10284 10285 -208 1162 0 c 2-1 --> 1 c (-b^{8, 26}_2 ∧ b^{8, 26}_1 ∧ -b^{8, 26}_0 ∧ -p_208) -> (-b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ b^{8, 27}_0) c in CNF: c b^{8, 26}_2 ∨ -b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ p_208 ∨ -b^{8, 27}_2 c b^{8, 26}_2 ∨ -b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ p_208 ∨ -b^{8, 27}_1 c b^{8, 26}_2 ∨ -b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ p_208 ∨ b^{8, 27}_0 c in DIMACS: 10283 -10284 10285 208 -10286 0 10283 -10284 10285 208 -10287 0 10283 -10284 10285 208 10288 0 c 1-1 --> 0 c (-b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ b^{8, 26}_0 ∧ -p_208) -> (-b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ -b^{8, 27}_0) c in CNF: c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ p_208 ∨ -b^{8, 27}_2 c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ p_208 ∨ -b^{8, 27}_1 c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ p_208 ∨ -b^{8, 27}_0 c in DIMACS: 10283 10284 -10285 208 -10286 0 10283 10284 -10285 208 -10287 0 10283 10284 -10285 208 -10288 0 c 0-1 --> -1 c (-b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ -b^{8, 26}_0 ∧ -p_208) -> ( b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ b^{8, 27}_0) c in CNF: c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ p_208 ∨ b^{8, 27}_2 c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ p_208 ∨ -b^{8, 27}_1 c b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ p_208 ∨ b^{8, 27}_0 c in DIMACS: 10283 10284 10285 208 10286 0 10283 10284 10285 208 -10287 0 10283 10284 10285 208 10288 0 c -1-1 --> -2 c ( b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ b^{8, 26}_0 ∧ -p_208) -> ( b^{8, 27}_2 ∧ b^{8, 27}_1 ∧ -b^{8, 27}_0) c in CNF: c -b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ p_208 ∨ b^{8, 27}_2 c -b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ p_208 ∨ b^{8, 27}_1 c -b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ p_208 ∨ -b^{8, 27}_0 c in DIMACS: -10283 10284 -10285 208 10286 0 -10283 10284 -10285 208 10287 0 -10283 10284 -10285 208 -10288 0 c -2-1 --> break c ( b^{8, 26}_2 ∧ b^{8, 26}_1 ∧ -b^{8, 26}_0 ∧ -p_208) -> break c in CNF: c -b^{8, 26}_2 ∨ -b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ p_208 ∨ break c in DIMACS: -10283 -10284 10285 208 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 26}_2 ∧ -b^{8, 26}_1 ∧ -b^{8, 26}_0 ∧ true) c in CNF: c -b^{8, 26}_2 ∨ b^{8, 26}_1 ∨ b^{8, 26}_0 ∨ false c in DIMACS: -10283 10284 10285 0 c 3 does not represent an automaton state. c -(-b^{8, 26}_2 ∧ b^{8, 26}_1 ∧ b^{8, 26}_0 ∧ true) c in CNF: c b^{8, 26}_2 ∨ -b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ false c in DIMACS: 10283 -10284 -10285 0 c -3 does not represent an automaton state. c -( b^{8, 26}_2 ∧ b^{8, 26}_1 ∧ b^{8, 26}_0 ∧ true) c in CNF: c -b^{8, 26}_2 ∨ -b^{8, 26}_1 ∨ -b^{8, 26}_0 ∨ false c in DIMACS: -10283 -10284 -10285 0 c i = 27 c -2+1 --> -1 c ( b^{8, 27}_2 ∧ b^{8, 27}_1 ∧ -b^{8, 27}_0 ∧ p_216) -> ( b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ b^{8, 28}_0) c in CNF: c -b^{8, 27}_2 ∨ -b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ -p_216 ∨ b^{8, 28}_2 c -b^{8, 27}_2 ∨ -b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ -p_216 ∨ -b^{8, 28}_1 c -b^{8, 27}_2 ∨ -b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ -p_216 ∨ b^{8, 28}_0 c in DIMACS: -10286 -10287 10288 -216 10289 0 -10286 -10287 10288 -216 -10290 0 -10286 -10287 10288 -216 10291 0 c -1+1 --> 0 c ( b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ b^{8, 27}_0 ∧ p_216) -> (-b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ -b^{8, 28}_0) c in CNF: c -b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ -p_216 ∨ -b^{8, 28}_2 c -b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ -p_216 ∨ -b^{8, 28}_1 c -b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ -p_216 ∨ -b^{8, 28}_0 c in DIMACS: -10286 10287 -10288 -216 -10289 0 -10286 10287 -10288 -216 -10290 0 -10286 10287 -10288 -216 -10291 0 c 0+1 --> 1 c (-b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ -b^{8, 27}_0 ∧ p_216) -> (-b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ b^{8, 28}_0) c in CNF: c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ -p_216 ∨ -b^{8, 28}_2 c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ -p_216 ∨ -b^{8, 28}_1 c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ -p_216 ∨ b^{8, 28}_0 c in DIMACS: 10286 10287 10288 -216 -10289 0 10286 10287 10288 -216 -10290 0 10286 10287 10288 -216 10291 0 c 1+1 --> 2 c (-b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ b^{8, 27}_0 ∧ p_216) -> (-b^{8, 28}_2 ∧ b^{8, 28}_1 ∧ -b^{8, 28}_0) c in CNF: c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ -p_216 ∨ -b^{8, 28}_2 c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ -p_216 ∨ b^{8, 28}_1 c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ -p_216 ∨ -b^{8, 28}_0 c in DIMACS: 10286 10287 -10288 -216 -10289 0 10286 10287 -10288 -216 10290 0 10286 10287 -10288 -216 -10291 0 c 2+1 --> break c (-b^{8, 27}_2 ∧ b^{8, 27}_1 ∧ -b^{8, 27}_0 ∧ p_216) -> break c in CNF: c b^{8, 27}_2 ∨ -b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ -p_216 ∨ break c in DIMACS: 10286 -10287 10288 -216 1162 0 c 2-1 --> 1 c (-b^{8, 27}_2 ∧ b^{8, 27}_1 ∧ -b^{8, 27}_0 ∧ -p_216) -> (-b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ b^{8, 28}_0) c in CNF: c b^{8, 27}_2 ∨ -b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ p_216 ∨ -b^{8, 28}_2 c b^{8, 27}_2 ∨ -b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ p_216 ∨ -b^{8, 28}_1 c b^{8, 27}_2 ∨ -b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ p_216 ∨ b^{8, 28}_0 c in DIMACS: 10286 -10287 10288 216 -10289 0 10286 -10287 10288 216 -10290 0 10286 -10287 10288 216 10291 0 c 1-1 --> 0 c (-b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ b^{8, 27}_0 ∧ -p_216) -> (-b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ -b^{8, 28}_0) c in CNF: c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ p_216 ∨ -b^{8, 28}_2 c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ p_216 ∨ -b^{8, 28}_1 c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ p_216 ∨ -b^{8, 28}_0 c in DIMACS: 10286 10287 -10288 216 -10289 0 10286 10287 -10288 216 -10290 0 10286 10287 -10288 216 -10291 0 c 0-1 --> -1 c (-b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ -b^{8, 27}_0 ∧ -p_216) -> ( b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ b^{8, 28}_0) c in CNF: c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ p_216 ∨ b^{8, 28}_2 c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ p_216 ∨ -b^{8, 28}_1 c b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ p_216 ∨ b^{8, 28}_0 c in DIMACS: 10286 10287 10288 216 10289 0 10286 10287 10288 216 -10290 0 10286 10287 10288 216 10291 0 c -1-1 --> -2 c ( b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ b^{8, 27}_0 ∧ -p_216) -> ( b^{8, 28}_2 ∧ b^{8, 28}_1 ∧ -b^{8, 28}_0) c in CNF: c -b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ p_216 ∨ b^{8, 28}_2 c -b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ p_216 ∨ b^{8, 28}_1 c -b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ p_216 ∨ -b^{8, 28}_0 c in DIMACS: -10286 10287 -10288 216 10289 0 -10286 10287 -10288 216 10290 0 -10286 10287 -10288 216 -10291 0 c -2-1 --> break c ( b^{8, 27}_2 ∧ b^{8, 27}_1 ∧ -b^{8, 27}_0 ∧ -p_216) -> break c in CNF: c -b^{8, 27}_2 ∨ -b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ p_216 ∨ break c in DIMACS: -10286 -10287 10288 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 27}_2 ∧ -b^{8, 27}_1 ∧ -b^{8, 27}_0 ∧ true) c in CNF: c -b^{8, 27}_2 ∨ b^{8, 27}_1 ∨ b^{8, 27}_0 ∨ false c in DIMACS: -10286 10287 10288 0 c 3 does not represent an automaton state. c -(-b^{8, 27}_2 ∧ b^{8, 27}_1 ∧ b^{8, 27}_0 ∧ true) c in CNF: c b^{8, 27}_2 ∨ -b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ false c in DIMACS: 10286 -10287 -10288 0 c -3 does not represent an automaton state. c -( b^{8, 27}_2 ∧ b^{8, 27}_1 ∧ b^{8, 27}_0 ∧ true) c in CNF: c -b^{8, 27}_2 ∨ -b^{8, 27}_1 ∨ -b^{8, 27}_0 ∨ false c in DIMACS: -10286 -10287 -10288 0 c i = 28 c -2+1 --> -1 c ( b^{8, 28}_2 ∧ b^{8, 28}_1 ∧ -b^{8, 28}_0 ∧ p_224) -> ( b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ b^{8, 29}_0) c in CNF: c -b^{8, 28}_2 ∨ -b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ -p_224 ∨ b^{8, 29}_2 c -b^{8, 28}_2 ∨ -b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ -p_224 ∨ -b^{8, 29}_1 c -b^{8, 28}_2 ∨ -b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ -p_224 ∨ b^{8, 29}_0 c in DIMACS: -10289 -10290 10291 -224 10292 0 -10289 -10290 10291 -224 -10293 0 -10289 -10290 10291 -224 10294 0 c -1+1 --> 0 c ( b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ b^{8, 28}_0 ∧ p_224) -> (-b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ -b^{8, 29}_0) c in CNF: c -b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ -p_224 ∨ -b^{8, 29}_2 c -b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ -p_224 ∨ -b^{8, 29}_1 c -b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ -p_224 ∨ -b^{8, 29}_0 c in DIMACS: -10289 10290 -10291 -224 -10292 0 -10289 10290 -10291 -224 -10293 0 -10289 10290 -10291 -224 -10294 0 c 0+1 --> 1 c (-b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ -b^{8, 28}_0 ∧ p_224) -> (-b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ b^{8, 29}_0) c in CNF: c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ -p_224 ∨ -b^{8, 29}_2 c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ -p_224 ∨ -b^{8, 29}_1 c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ -p_224 ∨ b^{8, 29}_0 c in DIMACS: 10289 10290 10291 -224 -10292 0 10289 10290 10291 -224 -10293 0 10289 10290 10291 -224 10294 0 c 1+1 --> 2 c (-b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ b^{8, 28}_0 ∧ p_224) -> (-b^{8, 29}_2 ∧ b^{8, 29}_1 ∧ -b^{8, 29}_0) c in CNF: c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ -p_224 ∨ -b^{8, 29}_2 c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ -p_224 ∨ b^{8, 29}_1 c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ -p_224 ∨ -b^{8, 29}_0 c in DIMACS: 10289 10290 -10291 -224 -10292 0 10289 10290 -10291 -224 10293 0 10289 10290 -10291 -224 -10294 0 c 2+1 --> break c (-b^{8, 28}_2 ∧ b^{8, 28}_1 ∧ -b^{8, 28}_0 ∧ p_224) -> break c in CNF: c b^{8, 28}_2 ∨ -b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ -p_224 ∨ break c in DIMACS: 10289 -10290 10291 -224 1162 0 c 2-1 --> 1 c (-b^{8, 28}_2 ∧ b^{8, 28}_1 ∧ -b^{8, 28}_0 ∧ -p_224) -> (-b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ b^{8, 29}_0) c in CNF: c b^{8, 28}_2 ∨ -b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ p_224 ∨ -b^{8, 29}_2 c b^{8, 28}_2 ∨ -b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ p_224 ∨ -b^{8, 29}_1 c b^{8, 28}_2 ∨ -b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ p_224 ∨ b^{8, 29}_0 c in DIMACS: 10289 -10290 10291 224 -10292 0 10289 -10290 10291 224 -10293 0 10289 -10290 10291 224 10294 0 c 1-1 --> 0 c (-b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ b^{8, 28}_0 ∧ -p_224) -> (-b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ -b^{8, 29}_0) c in CNF: c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ p_224 ∨ -b^{8, 29}_2 c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ p_224 ∨ -b^{8, 29}_1 c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ p_224 ∨ -b^{8, 29}_0 c in DIMACS: 10289 10290 -10291 224 -10292 0 10289 10290 -10291 224 -10293 0 10289 10290 -10291 224 -10294 0 c 0-1 --> -1 c (-b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ -b^{8, 28}_0 ∧ -p_224) -> ( b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ b^{8, 29}_0) c in CNF: c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ p_224 ∨ b^{8, 29}_2 c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ p_224 ∨ -b^{8, 29}_1 c b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ p_224 ∨ b^{8, 29}_0 c in DIMACS: 10289 10290 10291 224 10292 0 10289 10290 10291 224 -10293 0 10289 10290 10291 224 10294 0 c -1-1 --> -2 c ( b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ b^{8, 28}_0 ∧ -p_224) -> ( b^{8, 29}_2 ∧ b^{8, 29}_1 ∧ -b^{8, 29}_0) c in CNF: c -b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ p_224 ∨ b^{8, 29}_2 c -b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ p_224 ∨ b^{8, 29}_1 c -b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ p_224 ∨ -b^{8, 29}_0 c in DIMACS: -10289 10290 -10291 224 10292 0 -10289 10290 -10291 224 10293 0 -10289 10290 -10291 224 -10294 0 c -2-1 --> break c ( b^{8, 28}_2 ∧ b^{8, 28}_1 ∧ -b^{8, 28}_0 ∧ -p_224) -> break c in CNF: c -b^{8, 28}_2 ∨ -b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ p_224 ∨ break c in DIMACS: -10289 -10290 10291 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 28}_2 ∧ -b^{8, 28}_1 ∧ -b^{8, 28}_0 ∧ true) c in CNF: c -b^{8, 28}_2 ∨ b^{8, 28}_1 ∨ b^{8, 28}_0 ∨ false c in DIMACS: -10289 10290 10291 0 c 3 does not represent an automaton state. c -(-b^{8, 28}_2 ∧ b^{8, 28}_1 ∧ b^{8, 28}_0 ∧ true) c in CNF: c b^{8, 28}_2 ∨ -b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ false c in DIMACS: 10289 -10290 -10291 0 c -3 does not represent an automaton state. c -( b^{8, 28}_2 ∧ b^{8, 28}_1 ∧ b^{8, 28}_0 ∧ true) c in CNF: c -b^{8, 28}_2 ∨ -b^{8, 28}_1 ∨ -b^{8, 28}_0 ∨ false c in DIMACS: -10289 -10290 -10291 0 c i = 29 c -2+1 --> -1 c ( b^{8, 29}_2 ∧ b^{8, 29}_1 ∧ -b^{8, 29}_0 ∧ p_232) -> ( b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ b^{8, 30}_0) c in CNF: c -b^{8, 29}_2 ∨ -b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ -p_232 ∨ b^{8, 30}_2 c -b^{8, 29}_2 ∨ -b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ -p_232 ∨ -b^{8, 30}_1 c -b^{8, 29}_2 ∨ -b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ -p_232 ∨ b^{8, 30}_0 c in DIMACS: -10292 -10293 10294 -232 10295 0 -10292 -10293 10294 -232 -10296 0 -10292 -10293 10294 -232 10297 0 c -1+1 --> 0 c ( b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ b^{8, 29}_0 ∧ p_232) -> (-b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ -b^{8, 30}_0) c in CNF: c -b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ -p_232 ∨ -b^{8, 30}_2 c -b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ -p_232 ∨ -b^{8, 30}_1 c -b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ -p_232 ∨ -b^{8, 30}_0 c in DIMACS: -10292 10293 -10294 -232 -10295 0 -10292 10293 -10294 -232 -10296 0 -10292 10293 -10294 -232 -10297 0 c 0+1 --> 1 c (-b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ -b^{8, 29}_0 ∧ p_232) -> (-b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ b^{8, 30}_0) c in CNF: c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ -p_232 ∨ -b^{8, 30}_2 c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ -p_232 ∨ -b^{8, 30}_1 c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ -p_232 ∨ b^{8, 30}_0 c in DIMACS: 10292 10293 10294 -232 -10295 0 10292 10293 10294 -232 -10296 0 10292 10293 10294 -232 10297 0 c 1+1 --> 2 c (-b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ b^{8, 29}_0 ∧ p_232) -> (-b^{8, 30}_2 ∧ b^{8, 30}_1 ∧ -b^{8, 30}_0) c in CNF: c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ -p_232 ∨ -b^{8, 30}_2 c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ -p_232 ∨ b^{8, 30}_1 c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ -p_232 ∨ -b^{8, 30}_0 c in DIMACS: 10292 10293 -10294 -232 -10295 0 10292 10293 -10294 -232 10296 0 10292 10293 -10294 -232 -10297 0 c 2+1 --> break c (-b^{8, 29}_2 ∧ b^{8, 29}_1 ∧ -b^{8, 29}_0 ∧ p_232) -> break c in CNF: c b^{8, 29}_2 ∨ -b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ -p_232 ∨ break c in DIMACS: 10292 -10293 10294 -232 1162 0 c 2-1 --> 1 c (-b^{8, 29}_2 ∧ b^{8, 29}_1 ∧ -b^{8, 29}_0 ∧ -p_232) -> (-b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ b^{8, 30}_0) c in CNF: c b^{8, 29}_2 ∨ -b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ p_232 ∨ -b^{8, 30}_2 c b^{8, 29}_2 ∨ -b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ p_232 ∨ -b^{8, 30}_1 c b^{8, 29}_2 ∨ -b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ p_232 ∨ b^{8, 30}_0 c in DIMACS: 10292 -10293 10294 232 -10295 0 10292 -10293 10294 232 -10296 0 10292 -10293 10294 232 10297 0 c 1-1 --> 0 c (-b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ b^{8, 29}_0 ∧ -p_232) -> (-b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ -b^{8, 30}_0) c in CNF: c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ p_232 ∨ -b^{8, 30}_2 c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ p_232 ∨ -b^{8, 30}_1 c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ p_232 ∨ -b^{8, 30}_0 c in DIMACS: 10292 10293 -10294 232 -10295 0 10292 10293 -10294 232 -10296 0 10292 10293 -10294 232 -10297 0 c 0-1 --> -1 c (-b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ -b^{8, 29}_0 ∧ -p_232) -> ( b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ b^{8, 30}_0) c in CNF: c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ p_232 ∨ b^{8, 30}_2 c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ p_232 ∨ -b^{8, 30}_1 c b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ p_232 ∨ b^{8, 30}_0 c in DIMACS: 10292 10293 10294 232 10295 0 10292 10293 10294 232 -10296 0 10292 10293 10294 232 10297 0 c -1-1 --> -2 c ( b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ b^{8, 29}_0 ∧ -p_232) -> ( b^{8, 30}_2 ∧ b^{8, 30}_1 ∧ -b^{8, 30}_0) c in CNF: c -b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ p_232 ∨ b^{8, 30}_2 c -b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ p_232 ∨ b^{8, 30}_1 c -b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ p_232 ∨ -b^{8, 30}_0 c in DIMACS: -10292 10293 -10294 232 10295 0 -10292 10293 -10294 232 10296 0 -10292 10293 -10294 232 -10297 0 c -2-1 --> break c ( b^{8, 29}_2 ∧ b^{8, 29}_1 ∧ -b^{8, 29}_0 ∧ -p_232) -> break c in CNF: c -b^{8, 29}_2 ∨ -b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ p_232 ∨ break c in DIMACS: -10292 -10293 10294 232 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 29}_2 ∧ -b^{8, 29}_1 ∧ -b^{8, 29}_0 ∧ true) c in CNF: c -b^{8, 29}_2 ∨ b^{8, 29}_1 ∨ b^{8, 29}_0 ∨ false c in DIMACS: -10292 10293 10294 0 c 3 does not represent an automaton state. c -(-b^{8, 29}_2 ∧ b^{8, 29}_1 ∧ b^{8, 29}_0 ∧ true) c in CNF: c b^{8, 29}_2 ∨ -b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ false c in DIMACS: 10292 -10293 -10294 0 c -3 does not represent an automaton state. c -( b^{8, 29}_2 ∧ b^{8, 29}_1 ∧ b^{8, 29}_0 ∧ true) c in CNF: c -b^{8, 29}_2 ∨ -b^{8, 29}_1 ∨ -b^{8, 29}_0 ∨ false c in DIMACS: -10292 -10293 -10294 0 c i = 30 c -2+1 --> -1 c ( b^{8, 30}_2 ∧ b^{8, 30}_1 ∧ -b^{8, 30}_0 ∧ p_240) -> ( b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ b^{8, 31}_0) c in CNF: c -b^{8, 30}_2 ∨ -b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ -p_240 ∨ b^{8, 31}_2 c -b^{8, 30}_2 ∨ -b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ -p_240 ∨ -b^{8, 31}_1 c -b^{8, 30}_2 ∨ -b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ -p_240 ∨ b^{8, 31}_0 c in DIMACS: -10295 -10296 10297 -240 10298 0 -10295 -10296 10297 -240 -10299 0 -10295 -10296 10297 -240 10300 0 c -1+1 --> 0 c ( b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ b^{8, 30}_0 ∧ p_240) -> (-b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ -b^{8, 31}_0) c in CNF: c -b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ -p_240 ∨ -b^{8, 31}_2 c -b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ -p_240 ∨ -b^{8, 31}_1 c -b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ -p_240 ∨ -b^{8, 31}_0 c in DIMACS: -10295 10296 -10297 -240 -10298 0 -10295 10296 -10297 -240 -10299 0 -10295 10296 -10297 -240 -10300 0 c 0+1 --> 1 c (-b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ -b^{8, 30}_0 ∧ p_240) -> (-b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ b^{8, 31}_0) c in CNF: c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ -p_240 ∨ -b^{8, 31}_2 c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ -p_240 ∨ -b^{8, 31}_1 c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ -p_240 ∨ b^{8, 31}_0 c in DIMACS: 10295 10296 10297 -240 -10298 0 10295 10296 10297 -240 -10299 0 10295 10296 10297 -240 10300 0 c 1+1 --> 2 c (-b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ b^{8, 30}_0 ∧ p_240) -> (-b^{8, 31}_2 ∧ b^{8, 31}_1 ∧ -b^{8, 31}_0) c in CNF: c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ -p_240 ∨ -b^{8, 31}_2 c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ -p_240 ∨ b^{8, 31}_1 c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ -p_240 ∨ -b^{8, 31}_0 c in DIMACS: 10295 10296 -10297 -240 -10298 0 10295 10296 -10297 -240 10299 0 10295 10296 -10297 -240 -10300 0 c 2+1 --> break c (-b^{8, 30}_2 ∧ b^{8, 30}_1 ∧ -b^{8, 30}_0 ∧ p_240) -> break c in CNF: c b^{8, 30}_2 ∨ -b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ -p_240 ∨ break c in DIMACS: 10295 -10296 10297 -240 1162 0 c 2-1 --> 1 c (-b^{8, 30}_2 ∧ b^{8, 30}_1 ∧ -b^{8, 30}_0 ∧ -p_240) -> (-b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ b^{8, 31}_0) c in CNF: c b^{8, 30}_2 ∨ -b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ p_240 ∨ -b^{8, 31}_2 c b^{8, 30}_2 ∨ -b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ p_240 ∨ -b^{8, 31}_1 c b^{8, 30}_2 ∨ -b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ p_240 ∨ b^{8, 31}_0 c in DIMACS: 10295 -10296 10297 240 -10298 0 10295 -10296 10297 240 -10299 0 10295 -10296 10297 240 10300 0 c 1-1 --> 0 c (-b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ b^{8, 30}_0 ∧ -p_240) -> (-b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ -b^{8, 31}_0) c in CNF: c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ p_240 ∨ -b^{8, 31}_2 c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ p_240 ∨ -b^{8, 31}_1 c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ p_240 ∨ -b^{8, 31}_0 c in DIMACS: 10295 10296 -10297 240 -10298 0 10295 10296 -10297 240 -10299 0 10295 10296 -10297 240 -10300 0 c 0-1 --> -1 c (-b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ -b^{8, 30}_0 ∧ -p_240) -> ( b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ b^{8, 31}_0) c in CNF: c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ p_240 ∨ b^{8, 31}_2 c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ p_240 ∨ -b^{8, 31}_1 c b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ p_240 ∨ b^{8, 31}_0 c in DIMACS: 10295 10296 10297 240 10298 0 10295 10296 10297 240 -10299 0 10295 10296 10297 240 10300 0 c -1-1 --> -2 c ( b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ b^{8, 30}_0 ∧ -p_240) -> ( b^{8, 31}_2 ∧ b^{8, 31}_1 ∧ -b^{8, 31}_0) c in CNF: c -b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ p_240 ∨ b^{8, 31}_2 c -b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ p_240 ∨ b^{8, 31}_1 c -b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ p_240 ∨ -b^{8, 31}_0 c in DIMACS: -10295 10296 -10297 240 10298 0 -10295 10296 -10297 240 10299 0 -10295 10296 -10297 240 -10300 0 c -2-1 --> break c ( b^{8, 30}_2 ∧ b^{8, 30}_1 ∧ -b^{8, 30}_0 ∧ -p_240) -> break c in CNF: c -b^{8, 30}_2 ∨ -b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ p_240 ∨ break c in DIMACS: -10295 -10296 10297 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 30}_2 ∧ -b^{8, 30}_1 ∧ -b^{8, 30}_0 ∧ true) c in CNF: c -b^{8, 30}_2 ∨ b^{8, 30}_1 ∨ b^{8, 30}_0 ∨ false c in DIMACS: -10295 10296 10297 0 c 3 does not represent an automaton state. c -(-b^{8, 30}_2 ∧ b^{8, 30}_1 ∧ b^{8, 30}_0 ∧ true) c in CNF: c b^{8, 30}_2 ∨ -b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ false c in DIMACS: 10295 -10296 -10297 0 c -3 does not represent an automaton state. c -( b^{8, 30}_2 ∧ b^{8, 30}_1 ∧ b^{8, 30}_0 ∧ true) c in CNF: c -b^{8, 30}_2 ∨ -b^{8, 30}_1 ∨ -b^{8, 30}_0 ∨ false c in DIMACS: -10295 -10296 -10297 0 c i = 31 c -2+1 --> -1 c ( b^{8, 31}_2 ∧ b^{8, 31}_1 ∧ -b^{8, 31}_0 ∧ p_248) -> ( b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ b^{8, 32}_0) c in CNF: c -b^{8, 31}_2 ∨ -b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ -p_248 ∨ b^{8, 32}_2 c -b^{8, 31}_2 ∨ -b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ -p_248 ∨ -b^{8, 32}_1 c -b^{8, 31}_2 ∨ -b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ -p_248 ∨ b^{8, 32}_0 c in DIMACS: -10298 -10299 10300 -248 10301 0 -10298 -10299 10300 -248 -10302 0 -10298 -10299 10300 -248 10303 0 c -1+1 --> 0 c ( b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ b^{8, 31}_0 ∧ p_248) -> (-b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ -b^{8, 32}_0) c in CNF: c -b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ -p_248 ∨ -b^{8, 32}_2 c -b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ -p_248 ∨ -b^{8, 32}_1 c -b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ -p_248 ∨ -b^{8, 32}_0 c in DIMACS: -10298 10299 -10300 -248 -10301 0 -10298 10299 -10300 -248 -10302 0 -10298 10299 -10300 -248 -10303 0 c 0+1 --> 1 c (-b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ -b^{8, 31}_0 ∧ p_248) -> (-b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ b^{8, 32}_0) c in CNF: c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ -p_248 ∨ -b^{8, 32}_2 c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ -p_248 ∨ -b^{8, 32}_1 c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ -p_248 ∨ b^{8, 32}_0 c in DIMACS: 10298 10299 10300 -248 -10301 0 10298 10299 10300 -248 -10302 0 10298 10299 10300 -248 10303 0 c 1+1 --> 2 c (-b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ b^{8, 31}_0 ∧ p_248) -> (-b^{8, 32}_2 ∧ b^{8, 32}_1 ∧ -b^{8, 32}_0) c in CNF: c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ -p_248 ∨ -b^{8, 32}_2 c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ -p_248 ∨ b^{8, 32}_1 c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ -p_248 ∨ -b^{8, 32}_0 c in DIMACS: 10298 10299 -10300 -248 -10301 0 10298 10299 -10300 -248 10302 0 10298 10299 -10300 -248 -10303 0 c 2+1 --> break c (-b^{8, 31}_2 ∧ b^{8, 31}_1 ∧ -b^{8, 31}_0 ∧ p_248) -> break c in CNF: c b^{8, 31}_2 ∨ -b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ -p_248 ∨ break c in DIMACS: 10298 -10299 10300 -248 1162 0 c 2-1 --> 1 c (-b^{8, 31}_2 ∧ b^{8, 31}_1 ∧ -b^{8, 31}_0 ∧ -p_248) -> (-b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ b^{8, 32}_0) c in CNF: c b^{8, 31}_2 ∨ -b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ p_248 ∨ -b^{8, 32}_2 c b^{8, 31}_2 ∨ -b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ p_248 ∨ -b^{8, 32}_1 c b^{8, 31}_2 ∨ -b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ p_248 ∨ b^{8, 32}_0 c in DIMACS: 10298 -10299 10300 248 -10301 0 10298 -10299 10300 248 -10302 0 10298 -10299 10300 248 10303 0 c 1-1 --> 0 c (-b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ b^{8, 31}_0 ∧ -p_248) -> (-b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ -b^{8, 32}_0) c in CNF: c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ p_248 ∨ -b^{8, 32}_2 c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ p_248 ∨ -b^{8, 32}_1 c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ p_248 ∨ -b^{8, 32}_0 c in DIMACS: 10298 10299 -10300 248 -10301 0 10298 10299 -10300 248 -10302 0 10298 10299 -10300 248 -10303 0 c 0-1 --> -1 c (-b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ -b^{8, 31}_0 ∧ -p_248) -> ( b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ b^{8, 32}_0) c in CNF: c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ p_248 ∨ b^{8, 32}_2 c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ p_248 ∨ -b^{8, 32}_1 c b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ p_248 ∨ b^{8, 32}_0 c in DIMACS: 10298 10299 10300 248 10301 0 10298 10299 10300 248 -10302 0 10298 10299 10300 248 10303 0 c -1-1 --> -2 c ( b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ b^{8, 31}_0 ∧ -p_248) -> ( b^{8, 32}_2 ∧ b^{8, 32}_1 ∧ -b^{8, 32}_0) c in CNF: c -b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ p_248 ∨ b^{8, 32}_2 c -b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ p_248 ∨ b^{8, 32}_1 c -b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ p_248 ∨ -b^{8, 32}_0 c in DIMACS: -10298 10299 -10300 248 10301 0 -10298 10299 -10300 248 10302 0 -10298 10299 -10300 248 -10303 0 c -2-1 --> break c ( b^{8, 31}_2 ∧ b^{8, 31}_1 ∧ -b^{8, 31}_0 ∧ -p_248) -> break c in CNF: c -b^{8, 31}_2 ∨ -b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ p_248 ∨ break c in DIMACS: -10298 -10299 10300 248 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 31}_2 ∧ -b^{8, 31}_1 ∧ -b^{8, 31}_0 ∧ true) c in CNF: c -b^{8, 31}_2 ∨ b^{8, 31}_1 ∨ b^{8, 31}_0 ∨ false c in DIMACS: -10298 10299 10300 0 c 3 does not represent an automaton state. c -(-b^{8, 31}_2 ∧ b^{8, 31}_1 ∧ b^{8, 31}_0 ∧ true) c in CNF: c b^{8, 31}_2 ∨ -b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ false c in DIMACS: 10298 -10299 -10300 0 c -3 does not represent an automaton state. c -( b^{8, 31}_2 ∧ b^{8, 31}_1 ∧ b^{8, 31}_0 ∧ true) c in CNF: c -b^{8, 31}_2 ∨ -b^{8, 31}_1 ∨ -b^{8, 31}_0 ∨ false c in DIMACS: -10298 -10299 -10300 0 c i = 32 c -2+1 --> -1 c ( b^{8, 32}_2 ∧ b^{8, 32}_1 ∧ -b^{8, 32}_0 ∧ p_256) -> ( b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ b^{8, 33}_0) c in CNF: c -b^{8, 32}_2 ∨ -b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ -p_256 ∨ b^{8, 33}_2 c -b^{8, 32}_2 ∨ -b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ -p_256 ∨ -b^{8, 33}_1 c -b^{8, 32}_2 ∨ -b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ -p_256 ∨ b^{8, 33}_0 c in DIMACS: -10301 -10302 10303 -256 10304 0 -10301 -10302 10303 -256 -10305 0 -10301 -10302 10303 -256 10306 0 c -1+1 --> 0 c ( b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ b^{8, 32}_0 ∧ p_256) -> (-b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ -b^{8, 33}_0) c in CNF: c -b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ -p_256 ∨ -b^{8, 33}_2 c -b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ -p_256 ∨ -b^{8, 33}_1 c -b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ -p_256 ∨ -b^{8, 33}_0 c in DIMACS: -10301 10302 -10303 -256 -10304 0 -10301 10302 -10303 -256 -10305 0 -10301 10302 -10303 -256 -10306 0 c 0+1 --> 1 c (-b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ -b^{8, 32}_0 ∧ p_256) -> (-b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ b^{8, 33}_0) c in CNF: c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ -p_256 ∨ -b^{8, 33}_2 c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ -p_256 ∨ -b^{8, 33}_1 c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ -p_256 ∨ b^{8, 33}_0 c in DIMACS: 10301 10302 10303 -256 -10304 0 10301 10302 10303 -256 -10305 0 10301 10302 10303 -256 10306 0 c 1+1 --> 2 c (-b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ b^{8, 32}_0 ∧ p_256) -> (-b^{8, 33}_2 ∧ b^{8, 33}_1 ∧ -b^{8, 33}_0) c in CNF: c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ -p_256 ∨ -b^{8, 33}_2 c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ -p_256 ∨ b^{8, 33}_1 c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ -p_256 ∨ -b^{8, 33}_0 c in DIMACS: 10301 10302 -10303 -256 -10304 0 10301 10302 -10303 -256 10305 0 10301 10302 -10303 -256 -10306 0 c 2+1 --> break c (-b^{8, 32}_2 ∧ b^{8, 32}_1 ∧ -b^{8, 32}_0 ∧ p_256) -> break c in CNF: c b^{8, 32}_2 ∨ -b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ -p_256 ∨ break c in DIMACS: 10301 -10302 10303 -256 1162 0 c 2-1 --> 1 c (-b^{8, 32}_2 ∧ b^{8, 32}_1 ∧ -b^{8, 32}_0 ∧ -p_256) -> (-b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ b^{8, 33}_0) c in CNF: c b^{8, 32}_2 ∨ -b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ p_256 ∨ -b^{8, 33}_2 c b^{8, 32}_2 ∨ -b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ p_256 ∨ -b^{8, 33}_1 c b^{8, 32}_2 ∨ -b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ p_256 ∨ b^{8, 33}_0 c in DIMACS: 10301 -10302 10303 256 -10304 0 10301 -10302 10303 256 -10305 0 10301 -10302 10303 256 10306 0 c 1-1 --> 0 c (-b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ b^{8, 32}_0 ∧ -p_256) -> (-b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ -b^{8, 33}_0) c in CNF: c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ p_256 ∨ -b^{8, 33}_2 c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ p_256 ∨ -b^{8, 33}_1 c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ p_256 ∨ -b^{8, 33}_0 c in DIMACS: 10301 10302 -10303 256 -10304 0 10301 10302 -10303 256 -10305 0 10301 10302 -10303 256 -10306 0 c 0-1 --> -1 c (-b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ -b^{8, 32}_0 ∧ -p_256) -> ( b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ b^{8, 33}_0) c in CNF: c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ p_256 ∨ b^{8, 33}_2 c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ p_256 ∨ -b^{8, 33}_1 c b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ p_256 ∨ b^{8, 33}_0 c in DIMACS: 10301 10302 10303 256 10304 0 10301 10302 10303 256 -10305 0 10301 10302 10303 256 10306 0 c -1-1 --> -2 c ( b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ b^{8, 32}_0 ∧ -p_256) -> ( b^{8, 33}_2 ∧ b^{8, 33}_1 ∧ -b^{8, 33}_0) c in CNF: c -b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ p_256 ∨ b^{8, 33}_2 c -b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ p_256 ∨ b^{8, 33}_1 c -b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ p_256 ∨ -b^{8, 33}_0 c in DIMACS: -10301 10302 -10303 256 10304 0 -10301 10302 -10303 256 10305 0 -10301 10302 -10303 256 -10306 0 c -2-1 --> break c ( b^{8, 32}_2 ∧ b^{8, 32}_1 ∧ -b^{8, 32}_0 ∧ -p_256) -> break c in CNF: c -b^{8, 32}_2 ∨ -b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ p_256 ∨ break c in DIMACS: -10301 -10302 10303 256 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 32}_2 ∧ -b^{8, 32}_1 ∧ -b^{8, 32}_0 ∧ true) c in CNF: c -b^{8, 32}_2 ∨ b^{8, 32}_1 ∨ b^{8, 32}_0 ∨ false c in DIMACS: -10301 10302 10303 0 c 3 does not represent an automaton state. c -(-b^{8, 32}_2 ∧ b^{8, 32}_1 ∧ b^{8, 32}_0 ∧ true) c in CNF: c b^{8, 32}_2 ∨ -b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ false c in DIMACS: 10301 -10302 -10303 0 c -3 does not represent an automaton state. c -( b^{8, 32}_2 ∧ b^{8, 32}_1 ∧ b^{8, 32}_0 ∧ true) c in CNF: c -b^{8, 32}_2 ∨ -b^{8, 32}_1 ∨ -b^{8, 32}_0 ∨ false c in DIMACS: -10301 -10302 -10303 0 c i = 33 c -2+1 --> -1 c ( b^{8, 33}_2 ∧ b^{8, 33}_1 ∧ -b^{8, 33}_0 ∧ p_264) -> ( b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ b^{8, 34}_0) c in CNF: c -b^{8, 33}_2 ∨ -b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ -p_264 ∨ b^{8, 34}_2 c -b^{8, 33}_2 ∨ -b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ -p_264 ∨ -b^{8, 34}_1 c -b^{8, 33}_2 ∨ -b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ -p_264 ∨ b^{8, 34}_0 c in DIMACS: -10304 -10305 10306 -264 10307 0 -10304 -10305 10306 -264 -10308 0 -10304 -10305 10306 -264 10309 0 c -1+1 --> 0 c ( b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ b^{8, 33}_0 ∧ p_264) -> (-b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ -b^{8, 34}_0) c in CNF: c -b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ -p_264 ∨ -b^{8, 34}_2 c -b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ -p_264 ∨ -b^{8, 34}_1 c -b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ -p_264 ∨ -b^{8, 34}_0 c in DIMACS: -10304 10305 -10306 -264 -10307 0 -10304 10305 -10306 -264 -10308 0 -10304 10305 -10306 -264 -10309 0 c 0+1 --> 1 c (-b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ -b^{8, 33}_0 ∧ p_264) -> (-b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ b^{8, 34}_0) c in CNF: c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ -p_264 ∨ -b^{8, 34}_2 c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ -p_264 ∨ -b^{8, 34}_1 c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ -p_264 ∨ b^{8, 34}_0 c in DIMACS: 10304 10305 10306 -264 -10307 0 10304 10305 10306 -264 -10308 0 10304 10305 10306 -264 10309 0 c 1+1 --> 2 c (-b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ b^{8, 33}_0 ∧ p_264) -> (-b^{8, 34}_2 ∧ b^{8, 34}_1 ∧ -b^{8, 34}_0) c in CNF: c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ -p_264 ∨ -b^{8, 34}_2 c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ -p_264 ∨ b^{8, 34}_1 c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ -p_264 ∨ -b^{8, 34}_0 c in DIMACS: 10304 10305 -10306 -264 -10307 0 10304 10305 -10306 -264 10308 0 10304 10305 -10306 -264 -10309 0 c 2+1 --> break c (-b^{8, 33}_2 ∧ b^{8, 33}_1 ∧ -b^{8, 33}_0 ∧ p_264) -> break c in CNF: c b^{8, 33}_2 ∨ -b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ -p_264 ∨ break c in DIMACS: 10304 -10305 10306 -264 1162 0 c 2-1 --> 1 c (-b^{8, 33}_2 ∧ b^{8, 33}_1 ∧ -b^{8, 33}_0 ∧ -p_264) -> (-b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ b^{8, 34}_0) c in CNF: c b^{8, 33}_2 ∨ -b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ p_264 ∨ -b^{8, 34}_2 c b^{8, 33}_2 ∨ -b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ p_264 ∨ -b^{8, 34}_1 c b^{8, 33}_2 ∨ -b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ p_264 ∨ b^{8, 34}_0 c in DIMACS: 10304 -10305 10306 264 -10307 0 10304 -10305 10306 264 -10308 0 10304 -10305 10306 264 10309 0 c 1-1 --> 0 c (-b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ b^{8, 33}_0 ∧ -p_264) -> (-b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ -b^{8, 34}_0) c in CNF: c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ p_264 ∨ -b^{8, 34}_2 c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ p_264 ∨ -b^{8, 34}_1 c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ p_264 ∨ -b^{8, 34}_0 c in DIMACS: 10304 10305 -10306 264 -10307 0 10304 10305 -10306 264 -10308 0 10304 10305 -10306 264 -10309 0 c 0-1 --> -1 c (-b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ -b^{8, 33}_0 ∧ -p_264) -> ( b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ b^{8, 34}_0) c in CNF: c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ p_264 ∨ b^{8, 34}_2 c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ p_264 ∨ -b^{8, 34}_1 c b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ p_264 ∨ b^{8, 34}_0 c in DIMACS: 10304 10305 10306 264 10307 0 10304 10305 10306 264 -10308 0 10304 10305 10306 264 10309 0 c -1-1 --> -2 c ( b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ b^{8, 33}_0 ∧ -p_264) -> ( b^{8, 34}_2 ∧ b^{8, 34}_1 ∧ -b^{8, 34}_0) c in CNF: c -b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ p_264 ∨ b^{8, 34}_2 c -b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ p_264 ∨ b^{8, 34}_1 c -b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ p_264 ∨ -b^{8, 34}_0 c in DIMACS: -10304 10305 -10306 264 10307 0 -10304 10305 -10306 264 10308 0 -10304 10305 -10306 264 -10309 0 c -2-1 --> break c ( b^{8, 33}_2 ∧ b^{8, 33}_1 ∧ -b^{8, 33}_0 ∧ -p_264) -> break c in CNF: c -b^{8, 33}_2 ∨ -b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ p_264 ∨ break c in DIMACS: -10304 -10305 10306 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 33}_2 ∧ -b^{8, 33}_1 ∧ -b^{8, 33}_0 ∧ true) c in CNF: c -b^{8, 33}_2 ∨ b^{8, 33}_1 ∨ b^{8, 33}_0 ∨ false c in DIMACS: -10304 10305 10306 0 c 3 does not represent an automaton state. c -(-b^{8, 33}_2 ∧ b^{8, 33}_1 ∧ b^{8, 33}_0 ∧ true) c in CNF: c b^{8, 33}_2 ∨ -b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ false c in DIMACS: 10304 -10305 -10306 0 c -3 does not represent an automaton state. c -( b^{8, 33}_2 ∧ b^{8, 33}_1 ∧ b^{8, 33}_0 ∧ true) c in CNF: c -b^{8, 33}_2 ∨ -b^{8, 33}_1 ∨ -b^{8, 33}_0 ∨ false c in DIMACS: -10304 -10305 -10306 0 c i = 34 c -2+1 --> -1 c ( b^{8, 34}_2 ∧ b^{8, 34}_1 ∧ -b^{8, 34}_0 ∧ p_272) -> ( b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ b^{8, 35}_0) c in CNF: c -b^{8, 34}_2 ∨ -b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ -p_272 ∨ b^{8, 35}_2 c -b^{8, 34}_2 ∨ -b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ -p_272 ∨ -b^{8, 35}_1 c -b^{8, 34}_2 ∨ -b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ -p_272 ∨ b^{8, 35}_0 c in DIMACS: -10307 -10308 10309 -272 10310 0 -10307 -10308 10309 -272 -10311 0 -10307 -10308 10309 -272 10312 0 c -1+1 --> 0 c ( b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ b^{8, 34}_0 ∧ p_272) -> (-b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ -b^{8, 35}_0) c in CNF: c -b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ -p_272 ∨ -b^{8, 35}_2 c -b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ -p_272 ∨ -b^{8, 35}_1 c -b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ -p_272 ∨ -b^{8, 35}_0 c in DIMACS: -10307 10308 -10309 -272 -10310 0 -10307 10308 -10309 -272 -10311 0 -10307 10308 -10309 -272 -10312 0 c 0+1 --> 1 c (-b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ -b^{8, 34}_0 ∧ p_272) -> (-b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ b^{8, 35}_0) c in CNF: c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ -p_272 ∨ -b^{8, 35}_2 c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ -p_272 ∨ -b^{8, 35}_1 c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ -p_272 ∨ b^{8, 35}_0 c in DIMACS: 10307 10308 10309 -272 -10310 0 10307 10308 10309 -272 -10311 0 10307 10308 10309 -272 10312 0 c 1+1 --> 2 c (-b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ b^{8, 34}_0 ∧ p_272) -> (-b^{8, 35}_2 ∧ b^{8, 35}_1 ∧ -b^{8, 35}_0) c in CNF: c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ -p_272 ∨ -b^{8, 35}_2 c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ -p_272 ∨ b^{8, 35}_1 c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ -p_272 ∨ -b^{8, 35}_0 c in DIMACS: 10307 10308 -10309 -272 -10310 0 10307 10308 -10309 -272 10311 0 10307 10308 -10309 -272 -10312 0 c 2+1 --> break c (-b^{8, 34}_2 ∧ b^{8, 34}_1 ∧ -b^{8, 34}_0 ∧ p_272) -> break c in CNF: c b^{8, 34}_2 ∨ -b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ -p_272 ∨ break c in DIMACS: 10307 -10308 10309 -272 1162 0 c 2-1 --> 1 c (-b^{8, 34}_2 ∧ b^{8, 34}_1 ∧ -b^{8, 34}_0 ∧ -p_272) -> (-b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ b^{8, 35}_0) c in CNF: c b^{8, 34}_2 ∨ -b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ p_272 ∨ -b^{8, 35}_2 c b^{8, 34}_2 ∨ -b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ p_272 ∨ -b^{8, 35}_1 c b^{8, 34}_2 ∨ -b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ p_272 ∨ b^{8, 35}_0 c in DIMACS: 10307 -10308 10309 272 -10310 0 10307 -10308 10309 272 -10311 0 10307 -10308 10309 272 10312 0 c 1-1 --> 0 c (-b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ b^{8, 34}_0 ∧ -p_272) -> (-b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ -b^{8, 35}_0) c in CNF: c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ p_272 ∨ -b^{8, 35}_2 c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ p_272 ∨ -b^{8, 35}_1 c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ p_272 ∨ -b^{8, 35}_0 c in DIMACS: 10307 10308 -10309 272 -10310 0 10307 10308 -10309 272 -10311 0 10307 10308 -10309 272 -10312 0 c 0-1 --> -1 c (-b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ -b^{8, 34}_0 ∧ -p_272) -> ( b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ b^{8, 35}_0) c in CNF: c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ p_272 ∨ b^{8, 35}_2 c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ p_272 ∨ -b^{8, 35}_1 c b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ p_272 ∨ b^{8, 35}_0 c in DIMACS: 10307 10308 10309 272 10310 0 10307 10308 10309 272 -10311 0 10307 10308 10309 272 10312 0 c -1-1 --> -2 c ( b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ b^{8, 34}_0 ∧ -p_272) -> ( b^{8, 35}_2 ∧ b^{8, 35}_1 ∧ -b^{8, 35}_0) c in CNF: c -b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ p_272 ∨ b^{8, 35}_2 c -b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ p_272 ∨ b^{8, 35}_1 c -b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ p_272 ∨ -b^{8, 35}_0 c in DIMACS: -10307 10308 -10309 272 10310 0 -10307 10308 -10309 272 10311 0 -10307 10308 -10309 272 -10312 0 c -2-1 --> break c ( b^{8, 34}_2 ∧ b^{8, 34}_1 ∧ -b^{8, 34}_0 ∧ -p_272) -> break c in CNF: c -b^{8, 34}_2 ∨ -b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ p_272 ∨ break c in DIMACS: -10307 -10308 10309 272 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 34}_2 ∧ -b^{8, 34}_1 ∧ -b^{8, 34}_0 ∧ true) c in CNF: c -b^{8, 34}_2 ∨ b^{8, 34}_1 ∨ b^{8, 34}_0 ∨ false c in DIMACS: -10307 10308 10309 0 c 3 does not represent an automaton state. c -(-b^{8, 34}_2 ∧ b^{8, 34}_1 ∧ b^{8, 34}_0 ∧ true) c in CNF: c b^{8, 34}_2 ∨ -b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ false c in DIMACS: 10307 -10308 -10309 0 c -3 does not represent an automaton state. c -( b^{8, 34}_2 ∧ b^{8, 34}_1 ∧ b^{8, 34}_0 ∧ true) c in CNF: c -b^{8, 34}_2 ∨ -b^{8, 34}_1 ∨ -b^{8, 34}_0 ∨ false c in DIMACS: -10307 -10308 -10309 0 c i = 35 c -2+1 --> -1 c ( b^{8, 35}_2 ∧ b^{8, 35}_1 ∧ -b^{8, 35}_0 ∧ p_280) -> ( b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ b^{8, 36}_0) c in CNF: c -b^{8, 35}_2 ∨ -b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ -p_280 ∨ b^{8, 36}_2 c -b^{8, 35}_2 ∨ -b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ -p_280 ∨ -b^{8, 36}_1 c -b^{8, 35}_2 ∨ -b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ -p_280 ∨ b^{8, 36}_0 c in DIMACS: -10310 -10311 10312 -280 10313 0 -10310 -10311 10312 -280 -10314 0 -10310 -10311 10312 -280 10315 0 c -1+1 --> 0 c ( b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ b^{8, 35}_0 ∧ p_280) -> (-b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ -b^{8, 36}_0) c in CNF: c -b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ -p_280 ∨ -b^{8, 36}_2 c -b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ -p_280 ∨ -b^{8, 36}_1 c -b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ -p_280 ∨ -b^{8, 36}_0 c in DIMACS: -10310 10311 -10312 -280 -10313 0 -10310 10311 -10312 -280 -10314 0 -10310 10311 -10312 -280 -10315 0 c 0+1 --> 1 c (-b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ -b^{8, 35}_0 ∧ p_280) -> (-b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ b^{8, 36}_0) c in CNF: c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ -p_280 ∨ -b^{8, 36}_2 c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ -p_280 ∨ -b^{8, 36}_1 c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ -p_280 ∨ b^{8, 36}_0 c in DIMACS: 10310 10311 10312 -280 -10313 0 10310 10311 10312 -280 -10314 0 10310 10311 10312 -280 10315 0 c 1+1 --> 2 c (-b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ b^{8, 35}_0 ∧ p_280) -> (-b^{8, 36}_2 ∧ b^{8, 36}_1 ∧ -b^{8, 36}_0) c in CNF: c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ -p_280 ∨ -b^{8, 36}_2 c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ -p_280 ∨ b^{8, 36}_1 c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ -p_280 ∨ -b^{8, 36}_0 c in DIMACS: 10310 10311 -10312 -280 -10313 0 10310 10311 -10312 -280 10314 0 10310 10311 -10312 -280 -10315 0 c 2+1 --> break c (-b^{8, 35}_2 ∧ b^{8, 35}_1 ∧ -b^{8, 35}_0 ∧ p_280) -> break c in CNF: c b^{8, 35}_2 ∨ -b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ -p_280 ∨ break c in DIMACS: 10310 -10311 10312 -280 1162 0 c 2-1 --> 1 c (-b^{8, 35}_2 ∧ b^{8, 35}_1 ∧ -b^{8, 35}_0 ∧ -p_280) -> (-b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ b^{8, 36}_0) c in CNF: c b^{8, 35}_2 ∨ -b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ p_280 ∨ -b^{8, 36}_2 c b^{8, 35}_2 ∨ -b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ p_280 ∨ -b^{8, 36}_1 c b^{8, 35}_2 ∨ -b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ p_280 ∨ b^{8, 36}_0 c in DIMACS: 10310 -10311 10312 280 -10313 0 10310 -10311 10312 280 -10314 0 10310 -10311 10312 280 10315 0 c 1-1 --> 0 c (-b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ b^{8, 35}_0 ∧ -p_280) -> (-b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ -b^{8, 36}_0) c in CNF: c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ p_280 ∨ -b^{8, 36}_2 c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ p_280 ∨ -b^{8, 36}_1 c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ p_280 ∨ -b^{8, 36}_0 c in DIMACS: 10310 10311 -10312 280 -10313 0 10310 10311 -10312 280 -10314 0 10310 10311 -10312 280 -10315 0 c 0-1 --> -1 c (-b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ -b^{8, 35}_0 ∧ -p_280) -> ( b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ b^{8, 36}_0) c in CNF: c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ p_280 ∨ b^{8, 36}_2 c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ p_280 ∨ -b^{8, 36}_1 c b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ p_280 ∨ b^{8, 36}_0 c in DIMACS: 10310 10311 10312 280 10313 0 10310 10311 10312 280 -10314 0 10310 10311 10312 280 10315 0 c -1-1 --> -2 c ( b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ b^{8, 35}_0 ∧ -p_280) -> ( b^{8, 36}_2 ∧ b^{8, 36}_1 ∧ -b^{8, 36}_0) c in CNF: c -b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ p_280 ∨ b^{8, 36}_2 c -b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ p_280 ∨ b^{8, 36}_1 c -b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ p_280 ∨ -b^{8, 36}_0 c in DIMACS: -10310 10311 -10312 280 10313 0 -10310 10311 -10312 280 10314 0 -10310 10311 -10312 280 -10315 0 c -2-1 --> break c ( b^{8, 35}_2 ∧ b^{8, 35}_1 ∧ -b^{8, 35}_0 ∧ -p_280) -> break c in CNF: c -b^{8, 35}_2 ∨ -b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ p_280 ∨ break c in DIMACS: -10310 -10311 10312 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 35}_2 ∧ -b^{8, 35}_1 ∧ -b^{8, 35}_0 ∧ true) c in CNF: c -b^{8, 35}_2 ∨ b^{8, 35}_1 ∨ b^{8, 35}_0 ∨ false c in DIMACS: -10310 10311 10312 0 c 3 does not represent an automaton state. c -(-b^{8, 35}_2 ∧ b^{8, 35}_1 ∧ b^{8, 35}_0 ∧ true) c in CNF: c b^{8, 35}_2 ∨ -b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ false c in DIMACS: 10310 -10311 -10312 0 c -3 does not represent an automaton state. c -( b^{8, 35}_2 ∧ b^{8, 35}_1 ∧ b^{8, 35}_0 ∧ true) c in CNF: c -b^{8, 35}_2 ∨ -b^{8, 35}_1 ∨ -b^{8, 35}_0 ∨ false c in DIMACS: -10310 -10311 -10312 0 c i = 36 c -2+1 --> -1 c ( b^{8, 36}_2 ∧ b^{8, 36}_1 ∧ -b^{8, 36}_0 ∧ p_288) -> ( b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ b^{8, 37}_0) c in CNF: c -b^{8, 36}_2 ∨ -b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ -p_288 ∨ b^{8, 37}_2 c -b^{8, 36}_2 ∨ -b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ -p_288 ∨ -b^{8, 37}_1 c -b^{8, 36}_2 ∨ -b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ -p_288 ∨ b^{8, 37}_0 c in DIMACS: -10313 -10314 10315 -288 10316 0 -10313 -10314 10315 -288 -10317 0 -10313 -10314 10315 -288 10318 0 c -1+1 --> 0 c ( b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ b^{8, 36}_0 ∧ p_288) -> (-b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ -b^{8, 37}_0) c in CNF: c -b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ -p_288 ∨ -b^{8, 37}_2 c -b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ -p_288 ∨ -b^{8, 37}_1 c -b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ -p_288 ∨ -b^{8, 37}_0 c in DIMACS: -10313 10314 -10315 -288 -10316 0 -10313 10314 -10315 -288 -10317 0 -10313 10314 -10315 -288 -10318 0 c 0+1 --> 1 c (-b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ -b^{8, 36}_0 ∧ p_288) -> (-b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ b^{8, 37}_0) c in CNF: c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ -p_288 ∨ -b^{8, 37}_2 c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ -p_288 ∨ -b^{8, 37}_1 c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ -p_288 ∨ b^{8, 37}_0 c in DIMACS: 10313 10314 10315 -288 -10316 0 10313 10314 10315 -288 -10317 0 10313 10314 10315 -288 10318 0 c 1+1 --> 2 c (-b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ b^{8, 36}_0 ∧ p_288) -> (-b^{8, 37}_2 ∧ b^{8, 37}_1 ∧ -b^{8, 37}_0) c in CNF: c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ -p_288 ∨ -b^{8, 37}_2 c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ -p_288 ∨ b^{8, 37}_1 c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ -p_288 ∨ -b^{8, 37}_0 c in DIMACS: 10313 10314 -10315 -288 -10316 0 10313 10314 -10315 -288 10317 0 10313 10314 -10315 -288 -10318 0 c 2+1 --> break c (-b^{8, 36}_2 ∧ b^{8, 36}_1 ∧ -b^{8, 36}_0 ∧ p_288) -> break c in CNF: c b^{8, 36}_2 ∨ -b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ -p_288 ∨ break c in DIMACS: 10313 -10314 10315 -288 1162 0 c 2-1 --> 1 c (-b^{8, 36}_2 ∧ b^{8, 36}_1 ∧ -b^{8, 36}_0 ∧ -p_288) -> (-b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ b^{8, 37}_0) c in CNF: c b^{8, 36}_2 ∨ -b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ p_288 ∨ -b^{8, 37}_2 c b^{8, 36}_2 ∨ -b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ p_288 ∨ -b^{8, 37}_1 c b^{8, 36}_2 ∨ -b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ p_288 ∨ b^{8, 37}_0 c in DIMACS: 10313 -10314 10315 288 -10316 0 10313 -10314 10315 288 -10317 0 10313 -10314 10315 288 10318 0 c 1-1 --> 0 c (-b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ b^{8, 36}_0 ∧ -p_288) -> (-b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ -b^{8, 37}_0) c in CNF: c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ p_288 ∨ -b^{8, 37}_2 c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ p_288 ∨ -b^{8, 37}_1 c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ p_288 ∨ -b^{8, 37}_0 c in DIMACS: 10313 10314 -10315 288 -10316 0 10313 10314 -10315 288 -10317 0 10313 10314 -10315 288 -10318 0 c 0-1 --> -1 c (-b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ -b^{8, 36}_0 ∧ -p_288) -> ( b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ b^{8, 37}_0) c in CNF: c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ p_288 ∨ b^{8, 37}_2 c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ p_288 ∨ -b^{8, 37}_1 c b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ p_288 ∨ b^{8, 37}_0 c in DIMACS: 10313 10314 10315 288 10316 0 10313 10314 10315 288 -10317 0 10313 10314 10315 288 10318 0 c -1-1 --> -2 c ( b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ b^{8, 36}_0 ∧ -p_288) -> ( b^{8, 37}_2 ∧ b^{8, 37}_1 ∧ -b^{8, 37}_0) c in CNF: c -b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ p_288 ∨ b^{8, 37}_2 c -b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ p_288 ∨ b^{8, 37}_1 c -b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ p_288 ∨ -b^{8, 37}_0 c in DIMACS: -10313 10314 -10315 288 10316 0 -10313 10314 -10315 288 10317 0 -10313 10314 -10315 288 -10318 0 c -2-1 --> break c ( b^{8, 36}_2 ∧ b^{8, 36}_1 ∧ -b^{8, 36}_0 ∧ -p_288) -> break c in CNF: c -b^{8, 36}_2 ∨ -b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ p_288 ∨ break c in DIMACS: -10313 -10314 10315 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 36}_2 ∧ -b^{8, 36}_1 ∧ -b^{8, 36}_0 ∧ true) c in CNF: c -b^{8, 36}_2 ∨ b^{8, 36}_1 ∨ b^{8, 36}_0 ∨ false c in DIMACS: -10313 10314 10315 0 c 3 does not represent an automaton state. c -(-b^{8, 36}_2 ∧ b^{8, 36}_1 ∧ b^{8, 36}_0 ∧ true) c in CNF: c b^{8, 36}_2 ∨ -b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ false c in DIMACS: 10313 -10314 -10315 0 c -3 does not represent an automaton state. c -( b^{8, 36}_2 ∧ b^{8, 36}_1 ∧ b^{8, 36}_0 ∧ true) c in CNF: c -b^{8, 36}_2 ∨ -b^{8, 36}_1 ∨ -b^{8, 36}_0 ∨ false c in DIMACS: -10313 -10314 -10315 0 c i = 37 c -2+1 --> -1 c ( b^{8, 37}_2 ∧ b^{8, 37}_1 ∧ -b^{8, 37}_0 ∧ p_296) -> ( b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ b^{8, 38}_0) c in CNF: c -b^{8, 37}_2 ∨ -b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ -p_296 ∨ b^{8, 38}_2 c -b^{8, 37}_2 ∨ -b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ -p_296 ∨ -b^{8, 38}_1 c -b^{8, 37}_2 ∨ -b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ -p_296 ∨ b^{8, 38}_0 c in DIMACS: -10316 -10317 10318 -296 10319 0 -10316 -10317 10318 -296 -10320 0 -10316 -10317 10318 -296 10321 0 c -1+1 --> 0 c ( b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ b^{8, 37}_0 ∧ p_296) -> (-b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ -b^{8, 38}_0) c in CNF: c -b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ -p_296 ∨ -b^{8, 38}_2 c -b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ -p_296 ∨ -b^{8, 38}_1 c -b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ -p_296 ∨ -b^{8, 38}_0 c in DIMACS: -10316 10317 -10318 -296 -10319 0 -10316 10317 -10318 -296 -10320 0 -10316 10317 -10318 -296 -10321 0 c 0+1 --> 1 c (-b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ -b^{8, 37}_0 ∧ p_296) -> (-b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ b^{8, 38}_0) c in CNF: c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ -p_296 ∨ -b^{8, 38}_2 c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ -p_296 ∨ -b^{8, 38}_1 c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ -p_296 ∨ b^{8, 38}_0 c in DIMACS: 10316 10317 10318 -296 -10319 0 10316 10317 10318 -296 -10320 0 10316 10317 10318 -296 10321 0 c 1+1 --> 2 c (-b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ b^{8, 37}_0 ∧ p_296) -> (-b^{8, 38}_2 ∧ b^{8, 38}_1 ∧ -b^{8, 38}_0) c in CNF: c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ -p_296 ∨ -b^{8, 38}_2 c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ -p_296 ∨ b^{8, 38}_1 c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ -p_296 ∨ -b^{8, 38}_0 c in DIMACS: 10316 10317 -10318 -296 -10319 0 10316 10317 -10318 -296 10320 0 10316 10317 -10318 -296 -10321 0 c 2+1 --> break c (-b^{8, 37}_2 ∧ b^{8, 37}_1 ∧ -b^{8, 37}_0 ∧ p_296) -> break c in CNF: c b^{8, 37}_2 ∨ -b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ -p_296 ∨ break c in DIMACS: 10316 -10317 10318 -296 1162 0 c 2-1 --> 1 c (-b^{8, 37}_2 ∧ b^{8, 37}_1 ∧ -b^{8, 37}_0 ∧ -p_296) -> (-b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ b^{8, 38}_0) c in CNF: c b^{8, 37}_2 ∨ -b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ p_296 ∨ -b^{8, 38}_2 c b^{8, 37}_2 ∨ -b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ p_296 ∨ -b^{8, 38}_1 c b^{8, 37}_2 ∨ -b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ p_296 ∨ b^{8, 38}_0 c in DIMACS: 10316 -10317 10318 296 -10319 0 10316 -10317 10318 296 -10320 0 10316 -10317 10318 296 10321 0 c 1-1 --> 0 c (-b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ b^{8, 37}_0 ∧ -p_296) -> (-b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ -b^{8, 38}_0) c in CNF: c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ p_296 ∨ -b^{8, 38}_2 c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ p_296 ∨ -b^{8, 38}_1 c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ p_296 ∨ -b^{8, 38}_0 c in DIMACS: 10316 10317 -10318 296 -10319 0 10316 10317 -10318 296 -10320 0 10316 10317 -10318 296 -10321 0 c 0-1 --> -1 c (-b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ -b^{8, 37}_0 ∧ -p_296) -> ( b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ b^{8, 38}_0) c in CNF: c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ p_296 ∨ b^{8, 38}_2 c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ p_296 ∨ -b^{8, 38}_1 c b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ p_296 ∨ b^{8, 38}_0 c in DIMACS: 10316 10317 10318 296 10319 0 10316 10317 10318 296 -10320 0 10316 10317 10318 296 10321 0 c -1-1 --> -2 c ( b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ b^{8, 37}_0 ∧ -p_296) -> ( b^{8, 38}_2 ∧ b^{8, 38}_1 ∧ -b^{8, 38}_0) c in CNF: c -b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ p_296 ∨ b^{8, 38}_2 c -b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ p_296 ∨ b^{8, 38}_1 c -b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ p_296 ∨ -b^{8, 38}_0 c in DIMACS: -10316 10317 -10318 296 10319 0 -10316 10317 -10318 296 10320 0 -10316 10317 -10318 296 -10321 0 c -2-1 --> break c ( b^{8, 37}_2 ∧ b^{8, 37}_1 ∧ -b^{8, 37}_0 ∧ -p_296) -> break c in CNF: c -b^{8, 37}_2 ∨ -b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ p_296 ∨ break c in DIMACS: -10316 -10317 10318 296 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 37}_2 ∧ -b^{8, 37}_1 ∧ -b^{8, 37}_0 ∧ true) c in CNF: c -b^{8, 37}_2 ∨ b^{8, 37}_1 ∨ b^{8, 37}_0 ∨ false c in DIMACS: -10316 10317 10318 0 c 3 does not represent an automaton state. c -(-b^{8, 37}_2 ∧ b^{8, 37}_1 ∧ b^{8, 37}_0 ∧ true) c in CNF: c b^{8, 37}_2 ∨ -b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ false c in DIMACS: 10316 -10317 -10318 0 c -3 does not represent an automaton state. c -( b^{8, 37}_2 ∧ b^{8, 37}_1 ∧ b^{8, 37}_0 ∧ true) c in CNF: c -b^{8, 37}_2 ∨ -b^{8, 37}_1 ∨ -b^{8, 37}_0 ∨ false c in DIMACS: -10316 -10317 -10318 0 c i = 38 c -2+1 --> -1 c ( b^{8, 38}_2 ∧ b^{8, 38}_1 ∧ -b^{8, 38}_0 ∧ p_304) -> ( b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ b^{8, 39}_0) c in CNF: c -b^{8, 38}_2 ∨ -b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ -p_304 ∨ b^{8, 39}_2 c -b^{8, 38}_2 ∨ -b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ -p_304 ∨ -b^{8, 39}_1 c -b^{8, 38}_2 ∨ -b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ -p_304 ∨ b^{8, 39}_0 c in DIMACS: -10319 -10320 10321 -304 10322 0 -10319 -10320 10321 -304 -10323 0 -10319 -10320 10321 -304 10324 0 c -1+1 --> 0 c ( b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ b^{8, 38}_0 ∧ p_304) -> (-b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ -b^{8, 39}_0) c in CNF: c -b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ -p_304 ∨ -b^{8, 39}_2 c -b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ -p_304 ∨ -b^{8, 39}_1 c -b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ -p_304 ∨ -b^{8, 39}_0 c in DIMACS: -10319 10320 -10321 -304 -10322 0 -10319 10320 -10321 -304 -10323 0 -10319 10320 -10321 -304 -10324 0 c 0+1 --> 1 c (-b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ -b^{8, 38}_0 ∧ p_304) -> (-b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ b^{8, 39}_0) c in CNF: c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ -p_304 ∨ -b^{8, 39}_2 c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ -p_304 ∨ -b^{8, 39}_1 c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ -p_304 ∨ b^{8, 39}_0 c in DIMACS: 10319 10320 10321 -304 -10322 0 10319 10320 10321 -304 -10323 0 10319 10320 10321 -304 10324 0 c 1+1 --> 2 c (-b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ b^{8, 38}_0 ∧ p_304) -> (-b^{8, 39}_2 ∧ b^{8, 39}_1 ∧ -b^{8, 39}_0) c in CNF: c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ -p_304 ∨ -b^{8, 39}_2 c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ -p_304 ∨ b^{8, 39}_1 c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ -p_304 ∨ -b^{8, 39}_0 c in DIMACS: 10319 10320 -10321 -304 -10322 0 10319 10320 -10321 -304 10323 0 10319 10320 -10321 -304 -10324 0 c 2+1 --> break c (-b^{8, 38}_2 ∧ b^{8, 38}_1 ∧ -b^{8, 38}_0 ∧ p_304) -> break c in CNF: c b^{8, 38}_2 ∨ -b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ -p_304 ∨ break c in DIMACS: 10319 -10320 10321 -304 1162 0 c 2-1 --> 1 c (-b^{8, 38}_2 ∧ b^{8, 38}_1 ∧ -b^{8, 38}_0 ∧ -p_304) -> (-b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ b^{8, 39}_0) c in CNF: c b^{8, 38}_2 ∨ -b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ p_304 ∨ -b^{8, 39}_2 c b^{8, 38}_2 ∨ -b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ p_304 ∨ -b^{8, 39}_1 c b^{8, 38}_2 ∨ -b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ p_304 ∨ b^{8, 39}_0 c in DIMACS: 10319 -10320 10321 304 -10322 0 10319 -10320 10321 304 -10323 0 10319 -10320 10321 304 10324 0 c 1-1 --> 0 c (-b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ b^{8, 38}_0 ∧ -p_304) -> (-b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ -b^{8, 39}_0) c in CNF: c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ p_304 ∨ -b^{8, 39}_2 c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ p_304 ∨ -b^{8, 39}_1 c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ p_304 ∨ -b^{8, 39}_0 c in DIMACS: 10319 10320 -10321 304 -10322 0 10319 10320 -10321 304 -10323 0 10319 10320 -10321 304 -10324 0 c 0-1 --> -1 c (-b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ -b^{8, 38}_0 ∧ -p_304) -> ( b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ b^{8, 39}_0) c in CNF: c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ p_304 ∨ b^{8, 39}_2 c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ p_304 ∨ -b^{8, 39}_1 c b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ p_304 ∨ b^{8, 39}_0 c in DIMACS: 10319 10320 10321 304 10322 0 10319 10320 10321 304 -10323 0 10319 10320 10321 304 10324 0 c -1-1 --> -2 c ( b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ b^{8, 38}_0 ∧ -p_304) -> ( b^{8, 39}_2 ∧ b^{8, 39}_1 ∧ -b^{8, 39}_0) c in CNF: c -b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ p_304 ∨ b^{8, 39}_2 c -b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ p_304 ∨ b^{8, 39}_1 c -b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ p_304 ∨ -b^{8, 39}_0 c in DIMACS: -10319 10320 -10321 304 10322 0 -10319 10320 -10321 304 10323 0 -10319 10320 -10321 304 -10324 0 c -2-1 --> break c ( b^{8, 38}_2 ∧ b^{8, 38}_1 ∧ -b^{8, 38}_0 ∧ -p_304) -> break c in CNF: c -b^{8, 38}_2 ∨ -b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ p_304 ∨ break c in DIMACS: -10319 -10320 10321 304 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 38}_2 ∧ -b^{8, 38}_1 ∧ -b^{8, 38}_0 ∧ true) c in CNF: c -b^{8, 38}_2 ∨ b^{8, 38}_1 ∨ b^{8, 38}_0 ∨ false c in DIMACS: -10319 10320 10321 0 c 3 does not represent an automaton state. c -(-b^{8, 38}_2 ∧ b^{8, 38}_1 ∧ b^{8, 38}_0 ∧ true) c in CNF: c b^{8, 38}_2 ∨ -b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ false c in DIMACS: 10319 -10320 -10321 0 c -3 does not represent an automaton state. c -( b^{8, 38}_2 ∧ b^{8, 38}_1 ∧ b^{8, 38}_0 ∧ true) c in CNF: c -b^{8, 38}_2 ∨ -b^{8, 38}_1 ∨ -b^{8, 38}_0 ∨ false c in DIMACS: -10319 -10320 -10321 0 c i = 39 c -2+1 --> -1 c ( b^{8, 39}_2 ∧ b^{8, 39}_1 ∧ -b^{8, 39}_0 ∧ p_312) -> ( b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ b^{8, 40}_0) c in CNF: c -b^{8, 39}_2 ∨ -b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ -p_312 ∨ b^{8, 40}_2 c -b^{8, 39}_2 ∨ -b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ -p_312 ∨ -b^{8, 40}_1 c -b^{8, 39}_2 ∨ -b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ -p_312 ∨ b^{8, 40}_0 c in DIMACS: -10322 -10323 10324 -312 10325 0 -10322 -10323 10324 -312 -10326 0 -10322 -10323 10324 -312 10327 0 c -1+1 --> 0 c ( b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ b^{8, 39}_0 ∧ p_312) -> (-b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ -b^{8, 40}_0) c in CNF: c -b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ -p_312 ∨ -b^{8, 40}_2 c -b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ -p_312 ∨ -b^{8, 40}_1 c -b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ -p_312 ∨ -b^{8, 40}_0 c in DIMACS: -10322 10323 -10324 -312 -10325 0 -10322 10323 -10324 -312 -10326 0 -10322 10323 -10324 -312 -10327 0 c 0+1 --> 1 c (-b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ -b^{8, 39}_0 ∧ p_312) -> (-b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ b^{8, 40}_0) c in CNF: c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ -p_312 ∨ -b^{8, 40}_2 c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ -p_312 ∨ -b^{8, 40}_1 c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ -p_312 ∨ b^{8, 40}_0 c in DIMACS: 10322 10323 10324 -312 -10325 0 10322 10323 10324 -312 -10326 0 10322 10323 10324 -312 10327 0 c 1+1 --> 2 c (-b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ b^{8, 39}_0 ∧ p_312) -> (-b^{8, 40}_2 ∧ b^{8, 40}_1 ∧ -b^{8, 40}_0) c in CNF: c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ -p_312 ∨ -b^{8, 40}_2 c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ -p_312 ∨ b^{8, 40}_1 c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ -p_312 ∨ -b^{8, 40}_0 c in DIMACS: 10322 10323 -10324 -312 -10325 0 10322 10323 -10324 -312 10326 0 10322 10323 -10324 -312 -10327 0 c 2+1 --> break c (-b^{8, 39}_2 ∧ b^{8, 39}_1 ∧ -b^{8, 39}_0 ∧ p_312) -> break c in CNF: c b^{8, 39}_2 ∨ -b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ -p_312 ∨ break c in DIMACS: 10322 -10323 10324 -312 1162 0 c 2-1 --> 1 c (-b^{8, 39}_2 ∧ b^{8, 39}_1 ∧ -b^{8, 39}_0 ∧ -p_312) -> (-b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ b^{8, 40}_0) c in CNF: c b^{8, 39}_2 ∨ -b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ p_312 ∨ -b^{8, 40}_2 c b^{8, 39}_2 ∨ -b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ p_312 ∨ -b^{8, 40}_1 c b^{8, 39}_2 ∨ -b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ p_312 ∨ b^{8, 40}_0 c in DIMACS: 10322 -10323 10324 312 -10325 0 10322 -10323 10324 312 -10326 0 10322 -10323 10324 312 10327 0 c 1-1 --> 0 c (-b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ b^{8, 39}_0 ∧ -p_312) -> (-b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ -b^{8, 40}_0) c in CNF: c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ p_312 ∨ -b^{8, 40}_2 c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ p_312 ∨ -b^{8, 40}_1 c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ p_312 ∨ -b^{8, 40}_0 c in DIMACS: 10322 10323 -10324 312 -10325 0 10322 10323 -10324 312 -10326 0 10322 10323 -10324 312 -10327 0 c 0-1 --> -1 c (-b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ -b^{8, 39}_0 ∧ -p_312) -> ( b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ b^{8, 40}_0) c in CNF: c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ p_312 ∨ b^{8, 40}_2 c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ p_312 ∨ -b^{8, 40}_1 c b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ p_312 ∨ b^{8, 40}_0 c in DIMACS: 10322 10323 10324 312 10325 0 10322 10323 10324 312 -10326 0 10322 10323 10324 312 10327 0 c -1-1 --> -2 c ( b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ b^{8, 39}_0 ∧ -p_312) -> ( b^{8, 40}_2 ∧ b^{8, 40}_1 ∧ -b^{8, 40}_0) c in CNF: c -b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ p_312 ∨ b^{8, 40}_2 c -b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ p_312 ∨ b^{8, 40}_1 c -b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ p_312 ∨ -b^{8, 40}_0 c in DIMACS: -10322 10323 -10324 312 10325 0 -10322 10323 -10324 312 10326 0 -10322 10323 -10324 312 -10327 0 c -2-1 --> break c ( b^{8, 39}_2 ∧ b^{8, 39}_1 ∧ -b^{8, 39}_0 ∧ -p_312) -> break c in CNF: c -b^{8, 39}_2 ∨ -b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ p_312 ∨ break c in DIMACS: -10322 -10323 10324 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 39}_2 ∧ -b^{8, 39}_1 ∧ -b^{8, 39}_0 ∧ true) c in CNF: c -b^{8, 39}_2 ∨ b^{8, 39}_1 ∨ b^{8, 39}_0 ∨ false c in DIMACS: -10322 10323 10324 0 c 3 does not represent an automaton state. c -(-b^{8, 39}_2 ∧ b^{8, 39}_1 ∧ b^{8, 39}_0 ∧ true) c in CNF: c b^{8, 39}_2 ∨ -b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ false c in DIMACS: 10322 -10323 -10324 0 c -3 does not represent an automaton state. c -( b^{8, 39}_2 ∧ b^{8, 39}_1 ∧ b^{8, 39}_0 ∧ true) c in CNF: c -b^{8, 39}_2 ∨ -b^{8, 39}_1 ∨ -b^{8, 39}_0 ∨ false c in DIMACS: -10322 -10323 -10324 0 c i = 40 c -2+1 --> -1 c ( b^{8, 40}_2 ∧ b^{8, 40}_1 ∧ -b^{8, 40}_0 ∧ p_320) -> ( b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ b^{8, 41}_0) c in CNF: c -b^{8, 40}_2 ∨ -b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ -p_320 ∨ b^{8, 41}_2 c -b^{8, 40}_2 ∨ -b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ -p_320 ∨ -b^{8, 41}_1 c -b^{8, 40}_2 ∨ -b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ -p_320 ∨ b^{8, 41}_0 c in DIMACS: -10325 -10326 10327 -320 10328 0 -10325 -10326 10327 -320 -10329 0 -10325 -10326 10327 -320 10330 0 c -1+1 --> 0 c ( b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ b^{8, 40}_0 ∧ p_320) -> (-b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ -b^{8, 41}_0) c in CNF: c -b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ -p_320 ∨ -b^{8, 41}_2 c -b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ -p_320 ∨ -b^{8, 41}_1 c -b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ -p_320 ∨ -b^{8, 41}_0 c in DIMACS: -10325 10326 -10327 -320 -10328 0 -10325 10326 -10327 -320 -10329 0 -10325 10326 -10327 -320 -10330 0 c 0+1 --> 1 c (-b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ -b^{8, 40}_0 ∧ p_320) -> (-b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ b^{8, 41}_0) c in CNF: c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ -p_320 ∨ -b^{8, 41}_2 c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ -p_320 ∨ -b^{8, 41}_1 c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ -p_320 ∨ b^{8, 41}_0 c in DIMACS: 10325 10326 10327 -320 -10328 0 10325 10326 10327 -320 -10329 0 10325 10326 10327 -320 10330 0 c 1+1 --> 2 c (-b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ b^{8, 40}_0 ∧ p_320) -> (-b^{8, 41}_2 ∧ b^{8, 41}_1 ∧ -b^{8, 41}_0) c in CNF: c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ -p_320 ∨ -b^{8, 41}_2 c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ -p_320 ∨ b^{8, 41}_1 c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ -p_320 ∨ -b^{8, 41}_0 c in DIMACS: 10325 10326 -10327 -320 -10328 0 10325 10326 -10327 -320 10329 0 10325 10326 -10327 -320 -10330 0 c 2+1 --> break c (-b^{8, 40}_2 ∧ b^{8, 40}_1 ∧ -b^{8, 40}_0 ∧ p_320) -> break c in CNF: c b^{8, 40}_2 ∨ -b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ -p_320 ∨ break c in DIMACS: 10325 -10326 10327 -320 1162 0 c 2-1 --> 1 c (-b^{8, 40}_2 ∧ b^{8, 40}_1 ∧ -b^{8, 40}_0 ∧ -p_320) -> (-b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ b^{8, 41}_0) c in CNF: c b^{8, 40}_2 ∨ -b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ p_320 ∨ -b^{8, 41}_2 c b^{8, 40}_2 ∨ -b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ p_320 ∨ -b^{8, 41}_1 c b^{8, 40}_2 ∨ -b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ p_320 ∨ b^{8, 41}_0 c in DIMACS: 10325 -10326 10327 320 -10328 0 10325 -10326 10327 320 -10329 0 10325 -10326 10327 320 10330 0 c 1-1 --> 0 c (-b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ b^{8, 40}_0 ∧ -p_320) -> (-b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ -b^{8, 41}_0) c in CNF: c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ p_320 ∨ -b^{8, 41}_2 c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ p_320 ∨ -b^{8, 41}_1 c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ p_320 ∨ -b^{8, 41}_0 c in DIMACS: 10325 10326 -10327 320 -10328 0 10325 10326 -10327 320 -10329 0 10325 10326 -10327 320 -10330 0 c 0-1 --> -1 c (-b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ -b^{8, 40}_0 ∧ -p_320) -> ( b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ b^{8, 41}_0) c in CNF: c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ p_320 ∨ b^{8, 41}_2 c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ p_320 ∨ -b^{8, 41}_1 c b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ p_320 ∨ b^{8, 41}_0 c in DIMACS: 10325 10326 10327 320 10328 0 10325 10326 10327 320 -10329 0 10325 10326 10327 320 10330 0 c -1-1 --> -2 c ( b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ b^{8, 40}_0 ∧ -p_320) -> ( b^{8, 41}_2 ∧ b^{8, 41}_1 ∧ -b^{8, 41}_0) c in CNF: c -b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ p_320 ∨ b^{8, 41}_2 c -b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ p_320 ∨ b^{8, 41}_1 c -b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ p_320 ∨ -b^{8, 41}_0 c in DIMACS: -10325 10326 -10327 320 10328 0 -10325 10326 -10327 320 10329 0 -10325 10326 -10327 320 -10330 0 c -2-1 --> break c ( b^{8, 40}_2 ∧ b^{8, 40}_1 ∧ -b^{8, 40}_0 ∧ -p_320) -> break c in CNF: c -b^{8, 40}_2 ∨ -b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ p_320 ∨ break c in DIMACS: -10325 -10326 10327 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 40}_2 ∧ -b^{8, 40}_1 ∧ -b^{8, 40}_0 ∧ true) c in CNF: c -b^{8, 40}_2 ∨ b^{8, 40}_1 ∨ b^{8, 40}_0 ∨ false c in DIMACS: -10325 10326 10327 0 c 3 does not represent an automaton state. c -(-b^{8, 40}_2 ∧ b^{8, 40}_1 ∧ b^{8, 40}_0 ∧ true) c in CNF: c b^{8, 40}_2 ∨ -b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ false c in DIMACS: 10325 -10326 -10327 0 c -3 does not represent an automaton state. c -( b^{8, 40}_2 ∧ b^{8, 40}_1 ∧ b^{8, 40}_0 ∧ true) c in CNF: c -b^{8, 40}_2 ∨ -b^{8, 40}_1 ∨ -b^{8, 40}_0 ∨ false c in DIMACS: -10325 -10326 -10327 0 c i = 41 c -2+1 --> -1 c ( b^{8, 41}_2 ∧ b^{8, 41}_1 ∧ -b^{8, 41}_0 ∧ p_328) -> ( b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ b^{8, 42}_0) c in CNF: c -b^{8, 41}_2 ∨ -b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ -p_328 ∨ b^{8, 42}_2 c -b^{8, 41}_2 ∨ -b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ -p_328 ∨ -b^{8, 42}_1 c -b^{8, 41}_2 ∨ -b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ -p_328 ∨ b^{8, 42}_0 c in DIMACS: -10328 -10329 10330 -328 10331 0 -10328 -10329 10330 -328 -10332 0 -10328 -10329 10330 -328 10333 0 c -1+1 --> 0 c ( b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ b^{8, 41}_0 ∧ p_328) -> (-b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ -b^{8, 42}_0) c in CNF: c -b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ -p_328 ∨ -b^{8, 42}_2 c -b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ -p_328 ∨ -b^{8, 42}_1 c -b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ -p_328 ∨ -b^{8, 42}_0 c in DIMACS: -10328 10329 -10330 -328 -10331 0 -10328 10329 -10330 -328 -10332 0 -10328 10329 -10330 -328 -10333 0 c 0+1 --> 1 c (-b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ -b^{8, 41}_0 ∧ p_328) -> (-b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ b^{8, 42}_0) c in CNF: c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ -p_328 ∨ -b^{8, 42}_2 c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ -p_328 ∨ -b^{8, 42}_1 c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ -p_328 ∨ b^{8, 42}_0 c in DIMACS: 10328 10329 10330 -328 -10331 0 10328 10329 10330 -328 -10332 0 10328 10329 10330 -328 10333 0 c 1+1 --> 2 c (-b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ b^{8, 41}_0 ∧ p_328) -> (-b^{8, 42}_2 ∧ b^{8, 42}_1 ∧ -b^{8, 42}_0) c in CNF: c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ -p_328 ∨ -b^{8, 42}_2 c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ -p_328 ∨ b^{8, 42}_1 c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ -p_328 ∨ -b^{8, 42}_0 c in DIMACS: 10328 10329 -10330 -328 -10331 0 10328 10329 -10330 -328 10332 0 10328 10329 -10330 -328 -10333 0 c 2+1 --> break c (-b^{8, 41}_2 ∧ b^{8, 41}_1 ∧ -b^{8, 41}_0 ∧ p_328) -> break c in CNF: c b^{8, 41}_2 ∨ -b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ -p_328 ∨ break c in DIMACS: 10328 -10329 10330 -328 1162 0 c 2-1 --> 1 c (-b^{8, 41}_2 ∧ b^{8, 41}_1 ∧ -b^{8, 41}_0 ∧ -p_328) -> (-b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ b^{8, 42}_0) c in CNF: c b^{8, 41}_2 ∨ -b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ p_328 ∨ -b^{8, 42}_2 c b^{8, 41}_2 ∨ -b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ p_328 ∨ -b^{8, 42}_1 c b^{8, 41}_2 ∨ -b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ p_328 ∨ b^{8, 42}_0 c in DIMACS: 10328 -10329 10330 328 -10331 0 10328 -10329 10330 328 -10332 0 10328 -10329 10330 328 10333 0 c 1-1 --> 0 c (-b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ b^{8, 41}_0 ∧ -p_328) -> (-b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ -b^{8, 42}_0) c in CNF: c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ p_328 ∨ -b^{8, 42}_2 c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ p_328 ∨ -b^{8, 42}_1 c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ p_328 ∨ -b^{8, 42}_0 c in DIMACS: 10328 10329 -10330 328 -10331 0 10328 10329 -10330 328 -10332 0 10328 10329 -10330 328 -10333 0 c 0-1 --> -1 c (-b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ -b^{8, 41}_0 ∧ -p_328) -> ( b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ b^{8, 42}_0) c in CNF: c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ p_328 ∨ b^{8, 42}_2 c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ p_328 ∨ -b^{8, 42}_1 c b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ p_328 ∨ b^{8, 42}_0 c in DIMACS: 10328 10329 10330 328 10331 0 10328 10329 10330 328 -10332 0 10328 10329 10330 328 10333 0 c -1-1 --> -2 c ( b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ b^{8, 41}_0 ∧ -p_328) -> ( b^{8, 42}_2 ∧ b^{8, 42}_1 ∧ -b^{8, 42}_0) c in CNF: c -b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ p_328 ∨ b^{8, 42}_2 c -b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ p_328 ∨ b^{8, 42}_1 c -b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ p_328 ∨ -b^{8, 42}_0 c in DIMACS: -10328 10329 -10330 328 10331 0 -10328 10329 -10330 328 10332 0 -10328 10329 -10330 328 -10333 0 c -2-1 --> break c ( b^{8, 41}_2 ∧ b^{8, 41}_1 ∧ -b^{8, 41}_0 ∧ -p_328) -> break c in CNF: c -b^{8, 41}_2 ∨ -b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ p_328 ∨ break c in DIMACS: -10328 -10329 10330 328 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 41}_2 ∧ -b^{8, 41}_1 ∧ -b^{8, 41}_0 ∧ true) c in CNF: c -b^{8, 41}_2 ∨ b^{8, 41}_1 ∨ b^{8, 41}_0 ∨ false c in DIMACS: -10328 10329 10330 0 c 3 does not represent an automaton state. c -(-b^{8, 41}_2 ∧ b^{8, 41}_1 ∧ b^{8, 41}_0 ∧ true) c in CNF: c b^{8, 41}_2 ∨ -b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ false c in DIMACS: 10328 -10329 -10330 0 c -3 does not represent an automaton state. c -( b^{8, 41}_2 ∧ b^{8, 41}_1 ∧ b^{8, 41}_0 ∧ true) c in CNF: c -b^{8, 41}_2 ∨ -b^{8, 41}_1 ∨ -b^{8, 41}_0 ∨ false c in DIMACS: -10328 -10329 -10330 0 c i = 42 c -2+1 --> -1 c ( b^{8, 42}_2 ∧ b^{8, 42}_1 ∧ -b^{8, 42}_0 ∧ p_336) -> ( b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ b^{8, 43}_0) c in CNF: c -b^{8, 42}_2 ∨ -b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ -p_336 ∨ b^{8, 43}_2 c -b^{8, 42}_2 ∨ -b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ -p_336 ∨ -b^{8, 43}_1 c -b^{8, 42}_2 ∨ -b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ -p_336 ∨ b^{8, 43}_0 c in DIMACS: -10331 -10332 10333 -336 10334 0 -10331 -10332 10333 -336 -10335 0 -10331 -10332 10333 -336 10336 0 c -1+1 --> 0 c ( b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ b^{8, 42}_0 ∧ p_336) -> (-b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ -b^{8, 43}_0) c in CNF: c -b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ -p_336 ∨ -b^{8, 43}_2 c -b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ -p_336 ∨ -b^{8, 43}_1 c -b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ -p_336 ∨ -b^{8, 43}_0 c in DIMACS: -10331 10332 -10333 -336 -10334 0 -10331 10332 -10333 -336 -10335 0 -10331 10332 -10333 -336 -10336 0 c 0+1 --> 1 c (-b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ -b^{8, 42}_0 ∧ p_336) -> (-b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ b^{8, 43}_0) c in CNF: c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ -p_336 ∨ -b^{8, 43}_2 c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ -p_336 ∨ -b^{8, 43}_1 c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ -p_336 ∨ b^{8, 43}_0 c in DIMACS: 10331 10332 10333 -336 -10334 0 10331 10332 10333 -336 -10335 0 10331 10332 10333 -336 10336 0 c 1+1 --> 2 c (-b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ b^{8, 42}_0 ∧ p_336) -> (-b^{8, 43}_2 ∧ b^{8, 43}_1 ∧ -b^{8, 43}_0) c in CNF: c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ -p_336 ∨ -b^{8, 43}_2 c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ -p_336 ∨ b^{8, 43}_1 c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ -p_336 ∨ -b^{8, 43}_0 c in DIMACS: 10331 10332 -10333 -336 -10334 0 10331 10332 -10333 -336 10335 0 10331 10332 -10333 -336 -10336 0 c 2+1 --> break c (-b^{8, 42}_2 ∧ b^{8, 42}_1 ∧ -b^{8, 42}_0 ∧ p_336) -> break c in CNF: c b^{8, 42}_2 ∨ -b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ -p_336 ∨ break c in DIMACS: 10331 -10332 10333 -336 1162 0 c 2-1 --> 1 c (-b^{8, 42}_2 ∧ b^{8, 42}_1 ∧ -b^{8, 42}_0 ∧ -p_336) -> (-b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ b^{8, 43}_0) c in CNF: c b^{8, 42}_2 ∨ -b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ p_336 ∨ -b^{8, 43}_2 c b^{8, 42}_2 ∨ -b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ p_336 ∨ -b^{8, 43}_1 c b^{8, 42}_2 ∨ -b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ p_336 ∨ b^{8, 43}_0 c in DIMACS: 10331 -10332 10333 336 -10334 0 10331 -10332 10333 336 -10335 0 10331 -10332 10333 336 10336 0 c 1-1 --> 0 c (-b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ b^{8, 42}_0 ∧ -p_336) -> (-b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ -b^{8, 43}_0) c in CNF: c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ p_336 ∨ -b^{8, 43}_2 c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ p_336 ∨ -b^{8, 43}_1 c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ p_336 ∨ -b^{8, 43}_0 c in DIMACS: 10331 10332 -10333 336 -10334 0 10331 10332 -10333 336 -10335 0 10331 10332 -10333 336 -10336 0 c 0-1 --> -1 c (-b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ -b^{8, 42}_0 ∧ -p_336) -> ( b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ b^{8, 43}_0) c in CNF: c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ p_336 ∨ b^{8, 43}_2 c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ p_336 ∨ -b^{8, 43}_1 c b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ p_336 ∨ b^{8, 43}_0 c in DIMACS: 10331 10332 10333 336 10334 0 10331 10332 10333 336 -10335 0 10331 10332 10333 336 10336 0 c -1-1 --> -2 c ( b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ b^{8, 42}_0 ∧ -p_336) -> ( b^{8, 43}_2 ∧ b^{8, 43}_1 ∧ -b^{8, 43}_0) c in CNF: c -b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ p_336 ∨ b^{8, 43}_2 c -b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ p_336 ∨ b^{8, 43}_1 c -b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ p_336 ∨ -b^{8, 43}_0 c in DIMACS: -10331 10332 -10333 336 10334 0 -10331 10332 -10333 336 10335 0 -10331 10332 -10333 336 -10336 0 c -2-1 --> break c ( b^{8, 42}_2 ∧ b^{8, 42}_1 ∧ -b^{8, 42}_0 ∧ -p_336) -> break c in CNF: c -b^{8, 42}_2 ∨ -b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ p_336 ∨ break c in DIMACS: -10331 -10332 10333 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 42}_2 ∧ -b^{8, 42}_1 ∧ -b^{8, 42}_0 ∧ true) c in CNF: c -b^{8, 42}_2 ∨ b^{8, 42}_1 ∨ b^{8, 42}_0 ∨ false c in DIMACS: -10331 10332 10333 0 c 3 does not represent an automaton state. c -(-b^{8, 42}_2 ∧ b^{8, 42}_1 ∧ b^{8, 42}_0 ∧ true) c in CNF: c b^{8, 42}_2 ∨ -b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ false c in DIMACS: 10331 -10332 -10333 0 c -3 does not represent an automaton state. c -( b^{8, 42}_2 ∧ b^{8, 42}_1 ∧ b^{8, 42}_0 ∧ true) c in CNF: c -b^{8, 42}_2 ∨ -b^{8, 42}_1 ∨ -b^{8, 42}_0 ∨ false c in DIMACS: -10331 -10332 -10333 0 c i = 43 c -2+1 --> -1 c ( b^{8, 43}_2 ∧ b^{8, 43}_1 ∧ -b^{8, 43}_0 ∧ p_344) -> ( b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ b^{8, 44}_0) c in CNF: c -b^{8, 43}_2 ∨ -b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ -p_344 ∨ b^{8, 44}_2 c -b^{8, 43}_2 ∨ -b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ -p_344 ∨ -b^{8, 44}_1 c -b^{8, 43}_2 ∨ -b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ -p_344 ∨ b^{8, 44}_0 c in DIMACS: -10334 -10335 10336 -344 10337 0 -10334 -10335 10336 -344 -10338 0 -10334 -10335 10336 -344 10339 0 c -1+1 --> 0 c ( b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ b^{8, 43}_0 ∧ p_344) -> (-b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ -b^{8, 44}_0) c in CNF: c -b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ -p_344 ∨ -b^{8, 44}_2 c -b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ -p_344 ∨ -b^{8, 44}_1 c -b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ -p_344 ∨ -b^{8, 44}_0 c in DIMACS: -10334 10335 -10336 -344 -10337 0 -10334 10335 -10336 -344 -10338 0 -10334 10335 -10336 -344 -10339 0 c 0+1 --> 1 c (-b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ -b^{8, 43}_0 ∧ p_344) -> (-b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ b^{8, 44}_0) c in CNF: c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ -p_344 ∨ -b^{8, 44}_2 c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ -p_344 ∨ -b^{8, 44}_1 c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ -p_344 ∨ b^{8, 44}_0 c in DIMACS: 10334 10335 10336 -344 -10337 0 10334 10335 10336 -344 -10338 0 10334 10335 10336 -344 10339 0 c 1+1 --> 2 c (-b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ b^{8, 43}_0 ∧ p_344) -> (-b^{8, 44}_2 ∧ b^{8, 44}_1 ∧ -b^{8, 44}_0) c in CNF: c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ -p_344 ∨ -b^{8, 44}_2 c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ -p_344 ∨ b^{8, 44}_1 c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ -p_344 ∨ -b^{8, 44}_0 c in DIMACS: 10334 10335 -10336 -344 -10337 0 10334 10335 -10336 -344 10338 0 10334 10335 -10336 -344 -10339 0 c 2+1 --> break c (-b^{8, 43}_2 ∧ b^{8, 43}_1 ∧ -b^{8, 43}_0 ∧ p_344) -> break c in CNF: c b^{8, 43}_2 ∨ -b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ -p_344 ∨ break c in DIMACS: 10334 -10335 10336 -344 1162 0 c 2-1 --> 1 c (-b^{8, 43}_2 ∧ b^{8, 43}_1 ∧ -b^{8, 43}_0 ∧ -p_344) -> (-b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ b^{8, 44}_0) c in CNF: c b^{8, 43}_2 ∨ -b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ p_344 ∨ -b^{8, 44}_2 c b^{8, 43}_2 ∨ -b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ p_344 ∨ -b^{8, 44}_1 c b^{8, 43}_2 ∨ -b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ p_344 ∨ b^{8, 44}_0 c in DIMACS: 10334 -10335 10336 344 -10337 0 10334 -10335 10336 344 -10338 0 10334 -10335 10336 344 10339 0 c 1-1 --> 0 c (-b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ b^{8, 43}_0 ∧ -p_344) -> (-b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ -b^{8, 44}_0) c in CNF: c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ p_344 ∨ -b^{8, 44}_2 c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ p_344 ∨ -b^{8, 44}_1 c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ p_344 ∨ -b^{8, 44}_0 c in DIMACS: 10334 10335 -10336 344 -10337 0 10334 10335 -10336 344 -10338 0 10334 10335 -10336 344 -10339 0 c 0-1 --> -1 c (-b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ -b^{8, 43}_0 ∧ -p_344) -> ( b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ b^{8, 44}_0) c in CNF: c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ p_344 ∨ b^{8, 44}_2 c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ p_344 ∨ -b^{8, 44}_1 c b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ p_344 ∨ b^{8, 44}_0 c in DIMACS: 10334 10335 10336 344 10337 0 10334 10335 10336 344 -10338 0 10334 10335 10336 344 10339 0 c -1-1 --> -2 c ( b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ b^{8, 43}_0 ∧ -p_344) -> ( b^{8, 44}_2 ∧ b^{8, 44}_1 ∧ -b^{8, 44}_0) c in CNF: c -b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ p_344 ∨ b^{8, 44}_2 c -b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ p_344 ∨ b^{8, 44}_1 c -b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ p_344 ∨ -b^{8, 44}_0 c in DIMACS: -10334 10335 -10336 344 10337 0 -10334 10335 -10336 344 10338 0 -10334 10335 -10336 344 -10339 0 c -2-1 --> break c ( b^{8, 43}_2 ∧ b^{8, 43}_1 ∧ -b^{8, 43}_0 ∧ -p_344) -> break c in CNF: c -b^{8, 43}_2 ∨ -b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ p_344 ∨ break c in DIMACS: -10334 -10335 10336 344 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 43}_2 ∧ -b^{8, 43}_1 ∧ -b^{8, 43}_0 ∧ true) c in CNF: c -b^{8, 43}_2 ∨ b^{8, 43}_1 ∨ b^{8, 43}_0 ∨ false c in DIMACS: -10334 10335 10336 0 c 3 does not represent an automaton state. c -(-b^{8, 43}_2 ∧ b^{8, 43}_1 ∧ b^{8, 43}_0 ∧ true) c in CNF: c b^{8, 43}_2 ∨ -b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ false c in DIMACS: 10334 -10335 -10336 0 c -3 does not represent an automaton state. c -( b^{8, 43}_2 ∧ b^{8, 43}_1 ∧ b^{8, 43}_0 ∧ true) c in CNF: c -b^{8, 43}_2 ∨ -b^{8, 43}_1 ∨ -b^{8, 43}_0 ∨ false c in DIMACS: -10334 -10335 -10336 0 c i = 44 c -2+1 --> -1 c ( b^{8, 44}_2 ∧ b^{8, 44}_1 ∧ -b^{8, 44}_0 ∧ p_352) -> ( b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ b^{8, 45}_0) c in CNF: c -b^{8, 44}_2 ∨ -b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ -p_352 ∨ b^{8, 45}_2 c -b^{8, 44}_2 ∨ -b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ -p_352 ∨ -b^{8, 45}_1 c -b^{8, 44}_2 ∨ -b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ -p_352 ∨ b^{8, 45}_0 c in DIMACS: -10337 -10338 10339 -352 10340 0 -10337 -10338 10339 -352 -10341 0 -10337 -10338 10339 -352 10342 0 c -1+1 --> 0 c ( b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ b^{8, 44}_0 ∧ p_352) -> (-b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ -b^{8, 45}_0) c in CNF: c -b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ -p_352 ∨ -b^{8, 45}_2 c -b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ -p_352 ∨ -b^{8, 45}_1 c -b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ -p_352 ∨ -b^{8, 45}_0 c in DIMACS: -10337 10338 -10339 -352 -10340 0 -10337 10338 -10339 -352 -10341 0 -10337 10338 -10339 -352 -10342 0 c 0+1 --> 1 c (-b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ -b^{8, 44}_0 ∧ p_352) -> (-b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ b^{8, 45}_0) c in CNF: c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ -p_352 ∨ -b^{8, 45}_2 c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ -p_352 ∨ -b^{8, 45}_1 c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ -p_352 ∨ b^{8, 45}_0 c in DIMACS: 10337 10338 10339 -352 -10340 0 10337 10338 10339 -352 -10341 0 10337 10338 10339 -352 10342 0 c 1+1 --> 2 c (-b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ b^{8, 44}_0 ∧ p_352) -> (-b^{8, 45}_2 ∧ b^{8, 45}_1 ∧ -b^{8, 45}_0) c in CNF: c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ -p_352 ∨ -b^{8, 45}_2 c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ -p_352 ∨ b^{8, 45}_1 c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ -p_352 ∨ -b^{8, 45}_0 c in DIMACS: 10337 10338 -10339 -352 -10340 0 10337 10338 -10339 -352 10341 0 10337 10338 -10339 -352 -10342 0 c 2+1 --> break c (-b^{8, 44}_2 ∧ b^{8, 44}_1 ∧ -b^{8, 44}_0 ∧ p_352) -> break c in CNF: c b^{8, 44}_2 ∨ -b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ -p_352 ∨ break c in DIMACS: 10337 -10338 10339 -352 1162 0 c 2-1 --> 1 c (-b^{8, 44}_2 ∧ b^{8, 44}_1 ∧ -b^{8, 44}_0 ∧ -p_352) -> (-b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ b^{8, 45}_0) c in CNF: c b^{8, 44}_2 ∨ -b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ p_352 ∨ -b^{8, 45}_2 c b^{8, 44}_2 ∨ -b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ p_352 ∨ -b^{8, 45}_1 c b^{8, 44}_2 ∨ -b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ p_352 ∨ b^{8, 45}_0 c in DIMACS: 10337 -10338 10339 352 -10340 0 10337 -10338 10339 352 -10341 0 10337 -10338 10339 352 10342 0 c 1-1 --> 0 c (-b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ b^{8, 44}_0 ∧ -p_352) -> (-b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ -b^{8, 45}_0) c in CNF: c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ p_352 ∨ -b^{8, 45}_2 c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ p_352 ∨ -b^{8, 45}_1 c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ p_352 ∨ -b^{8, 45}_0 c in DIMACS: 10337 10338 -10339 352 -10340 0 10337 10338 -10339 352 -10341 0 10337 10338 -10339 352 -10342 0 c 0-1 --> -1 c (-b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ -b^{8, 44}_0 ∧ -p_352) -> ( b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ b^{8, 45}_0) c in CNF: c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ p_352 ∨ b^{8, 45}_2 c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ p_352 ∨ -b^{8, 45}_1 c b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ p_352 ∨ b^{8, 45}_0 c in DIMACS: 10337 10338 10339 352 10340 0 10337 10338 10339 352 -10341 0 10337 10338 10339 352 10342 0 c -1-1 --> -2 c ( b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ b^{8, 44}_0 ∧ -p_352) -> ( b^{8, 45}_2 ∧ b^{8, 45}_1 ∧ -b^{8, 45}_0) c in CNF: c -b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ p_352 ∨ b^{8, 45}_2 c -b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ p_352 ∨ b^{8, 45}_1 c -b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ p_352 ∨ -b^{8, 45}_0 c in DIMACS: -10337 10338 -10339 352 10340 0 -10337 10338 -10339 352 10341 0 -10337 10338 -10339 352 -10342 0 c -2-1 --> break c ( b^{8, 44}_2 ∧ b^{8, 44}_1 ∧ -b^{8, 44}_0 ∧ -p_352) -> break c in CNF: c -b^{8, 44}_2 ∨ -b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ p_352 ∨ break c in DIMACS: -10337 -10338 10339 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 44}_2 ∧ -b^{8, 44}_1 ∧ -b^{8, 44}_0 ∧ true) c in CNF: c -b^{8, 44}_2 ∨ b^{8, 44}_1 ∨ b^{8, 44}_0 ∨ false c in DIMACS: -10337 10338 10339 0 c 3 does not represent an automaton state. c -(-b^{8, 44}_2 ∧ b^{8, 44}_1 ∧ b^{8, 44}_0 ∧ true) c in CNF: c b^{8, 44}_2 ∨ -b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ false c in DIMACS: 10337 -10338 -10339 0 c -3 does not represent an automaton state. c -( b^{8, 44}_2 ∧ b^{8, 44}_1 ∧ b^{8, 44}_0 ∧ true) c in CNF: c -b^{8, 44}_2 ∨ -b^{8, 44}_1 ∨ -b^{8, 44}_0 ∨ false c in DIMACS: -10337 -10338 -10339 0 c i = 45 c -2+1 --> -1 c ( b^{8, 45}_2 ∧ b^{8, 45}_1 ∧ -b^{8, 45}_0 ∧ p_360) -> ( b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ b^{8, 46}_0) c in CNF: c -b^{8, 45}_2 ∨ -b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ -p_360 ∨ b^{8, 46}_2 c -b^{8, 45}_2 ∨ -b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ -p_360 ∨ -b^{8, 46}_1 c -b^{8, 45}_2 ∨ -b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ -p_360 ∨ b^{8, 46}_0 c in DIMACS: -10340 -10341 10342 -360 10343 0 -10340 -10341 10342 -360 -10344 0 -10340 -10341 10342 -360 10345 0 c -1+1 --> 0 c ( b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ b^{8, 45}_0 ∧ p_360) -> (-b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ -b^{8, 46}_0) c in CNF: c -b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ -p_360 ∨ -b^{8, 46}_2 c -b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ -p_360 ∨ -b^{8, 46}_1 c -b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ -p_360 ∨ -b^{8, 46}_0 c in DIMACS: -10340 10341 -10342 -360 -10343 0 -10340 10341 -10342 -360 -10344 0 -10340 10341 -10342 -360 -10345 0 c 0+1 --> 1 c (-b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ -b^{8, 45}_0 ∧ p_360) -> (-b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ b^{8, 46}_0) c in CNF: c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ -p_360 ∨ -b^{8, 46}_2 c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ -p_360 ∨ -b^{8, 46}_1 c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ -p_360 ∨ b^{8, 46}_0 c in DIMACS: 10340 10341 10342 -360 -10343 0 10340 10341 10342 -360 -10344 0 10340 10341 10342 -360 10345 0 c 1+1 --> 2 c (-b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ b^{8, 45}_0 ∧ p_360) -> (-b^{8, 46}_2 ∧ b^{8, 46}_1 ∧ -b^{8, 46}_0) c in CNF: c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ -p_360 ∨ -b^{8, 46}_2 c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ -p_360 ∨ b^{8, 46}_1 c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ -p_360 ∨ -b^{8, 46}_0 c in DIMACS: 10340 10341 -10342 -360 -10343 0 10340 10341 -10342 -360 10344 0 10340 10341 -10342 -360 -10345 0 c 2+1 --> break c (-b^{8, 45}_2 ∧ b^{8, 45}_1 ∧ -b^{8, 45}_0 ∧ p_360) -> break c in CNF: c b^{8, 45}_2 ∨ -b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ -p_360 ∨ break c in DIMACS: 10340 -10341 10342 -360 1162 0 c 2-1 --> 1 c (-b^{8, 45}_2 ∧ b^{8, 45}_1 ∧ -b^{8, 45}_0 ∧ -p_360) -> (-b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ b^{8, 46}_0) c in CNF: c b^{8, 45}_2 ∨ -b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ p_360 ∨ -b^{8, 46}_2 c b^{8, 45}_2 ∨ -b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ p_360 ∨ -b^{8, 46}_1 c b^{8, 45}_2 ∨ -b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ p_360 ∨ b^{8, 46}_0 c in DIMACS: 10340 -10341 10342 360 -10343 0 10340 -10341 10342 360 -10344 0 10340 -10341 10342 360 10345 0 c 1-1 --> 0 c (-b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ b^{8, 45}_0 ∧ -p_360) -> (-b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ -b^{8, 46}_0) c in CNF: c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ p_360 ∨ -b^{8, 46}_2 c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ p_360 ∨ -b^{8, 46}_1 c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ p_360 ∨ -b^{8, 46}_0 c in DIMACS: 10340 10341 -10342 360 -10343 0 10340 10341 -10342 360 -10344 0 10340 10341 -10342 360 -10345 0 c 0-1 --> -1 c (-b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ -b^{8, 45}_0 ∧ -p_360) -> ( b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ b^{8, 46}_0) c in CNF: c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ p_360 ∨ b^{8, 46}_2 c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ p_360 ∨ -b^{8, 46}_1 c b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ p_360 ∨ b^{8, 46}_0 c in DIMACS: 10340 10341 10342 360 10343 0 10340 10341 10342 360 -10344 0 10340 10341 10342 360 10345 0 c -1-1 --> -2 c ( b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ b^{8, 45}_0 ∧ -p_360) -> ( b^{8, 46}_2 ∧ b^{8, 46}_1 ∧ -b^{8, 46}_0) c in CNF: c -b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ p_360 ∨ b^{8, 46}_2 c -b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ p_360 ∨ b^{8, 46}_1 c -b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ p_360 ∨ -b^{8, 46}_0 c in DIMACS: -10340 10341 -10342 360 10343 0 -10340 10341 -10342 360 10344 0 -10340 10341 -10342 360 -10345 0 c -2-1 --> break c ( b^{8, 45}_2 ∧ b^{8, 45}_1 ∧ -b^{8, 45}_0 ∧ -p_360) -> break c in CNF: c -b^{8, 45}_2 ∨ -b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ p_360 ∨ break c in DIMACS: -10340 -10341 10342 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 45}_2 ∧ -b^{8, 45}_1 ∧ -b^{8, 45}_0 ∧ true) c in CNF: c -b^{8, 45}_2 ∨ b^{8, 45}_1 ∨ b^{8, 45}_0 ∨ false c in DIMACS: -10340 10341 10342 0 c 3 does not represent an automaton state. c -(-b^{8, 45}_2 ∧ b^{8, 45}_1 ∧ b^{8, 45}_0 ∧ true) c in CNF: c b^{8, 45}_2 ∨ -b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ false c in DIMACS: 10340 -10341 -10342 0 c -3 does not represent an automaton state. c -( b^{8, 45}_2 ∧ b^{8, 45}_1 ∧ b^{8, 45}_0 ∧ true) c in CNF: c -b^{8, 45}_2 ∨ -b^{8, 45}_1 ∨ -b^{8, 45}_0 ∨ false c in DIMACS: -10340 -10341 -10342 0 c i = 46 c -2+1 --> -1 c ( b^{8, 46}_2 ∧ b^{8, 46}_1 ∧ -b^{8, 46}_0 ∧ p_368) -> ( b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ b^{8, 47}_0) c in CNF: c -b^{8, 46}_2 ∨ -b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ -p_368 ∨ b^{8, 47}_2 c -b^{8, 46}_2 ∨ -b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ -p_368 ∨ -b^{8, 47}_1 c -b^{8, 46}_2 ∨ -b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ -p_368 ∨ b^{8, 47}_0 c in DIMACS: -10343 -10344 10345 -368 10346 0 -10343 -10344 10345 -368 -10347 0 -10343 -10344 10345 -368 10348 0 c -1+1 --> 0 c ( b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ b^{8, 46}_0 ∧ p_368) -> (-b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ -b^{8, 47}_0) c in CNF: c -b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ -p_368 ∨ -b^{8, 47}_2 c -b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ -p_368 ∨ -b^{8, 47}_1 c -b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ -p_368 ∨ -b^{8, 47}_0 c in DIMACS: -10343 10344 -10345 -368 -10346 0 -10343 10344 -10345 -368 -10347 0 -10343 10344 -10345 -368 -10348 0 c 0+1 --> 1 c (-b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ -b^{8, 46}_0 ∧ p_368) -> (-b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ b^{8, 47}_0) c in CNF: c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ -p_368 ∨ -b^{8, 47}_2 c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ -p_368 ∨ -b^{8, 47}_1 c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ -p_368 ∨ b^{8, 47}_0 c in DIMACS: 10343 10344 10345 -368 -10346 0 10343 10344 10345 -368 -10347 0 10343 10344 10345 -368 10348 0 c 1+1 --> 2 c (-b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ b^{8, 46}_0 ∧ p_368) -> (-b^{8, 47}_2 ∧ b^{8, 47}_1 ∧ -b^{8, 47}_0) c in CNF: c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ -p_368 ∨ -b^{8, 47}_2 c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ -p_368 ∨ b^{8, 47}_1 c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ -p_368 ∨ -b^{8, 47}_0 c in DIMACS: 10343 10344 -10345 -368 -10346 0 10343 10344 -10345 -368 10347 0 10343 10344 -10345 -368 -10348 0 c 2+1 --> break c (-b^{8, 46}_2 ∧ b^{8, 46}_1 ∧ -b^{8, 46}_0 ∧ p_368) -> break c in CNF: c b^{8, 46}_2 ∨ -b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ -p_368 ∨ break c in DIMACS: 10343 -10344 10345 -368 1162 0 c 2-1 --> 1 c (-b^{8, 46}_2 ∧ b^{8, 46}_1 ∧ -b^{8, 46}_0 ∧ -p_368) -> (-b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ b^{8, 47}_0) c in CNF: c b^{8, 46}_2 ∨ -b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ p_368 ∨ -b^{8, 47}_2 c b^{8, 46}_2 ∨ -b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ p_368 ∨ -b^{8, 47}_1 c b^{8, 46}_2 ∨ -b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ p_368 ∨ b^{8, 47}_0 c in DIMACS: 10343 -10344 10345 368 -10346 0 10343 -10344 10345 368 -10347 0 10343 -10344 10345 368 10348 0 c 1-1 --> 0 c (-b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ b^{8, 46}_0 ∧ -p_368) -> (-b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ -b^{8, 47}_0) c in CNF: c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ p_368 ∨ -b^{8, 47}_2 c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ p_368 ∨ -b^{8, 47}_1 c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ p_368 ∨ -b^{8, 47}_0 c in DIMACS: 10343 10344 -10345 368 -10346 0 10343 10344 -10345 368 -10347 0 10343 10344 -10345 368 -10348 0 c 0-1 --> -1 c (-b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ -b^{8, 46}_0 ∧ -p_368) -> ( b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ b^{8, 47}_0) c in CNF: c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ p_368 ∨ b^{8, 47}_2 c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ p_368 ∨ -b^{8, 47}_1 c b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ p_368 ∨ b^{8, 47}_0 c in DIMACS: 10343 10344 10345 368 10346 0 10343 10344 10345 368 -10347 0 10343 10344 10345 368 10348 0 c -1-1 --> -2 c ( b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ b^{8, 46}_0 ∧ -p_368) -> ( b^{8, 47}_2 ∧ b^{8, 47}_1 ∧ -b^{8, 47}_0) c in CNF: c -b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ p_368 ∨ b^{8, 47}_2 c -b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ p_368 ∨ b^{8, 47}_1 c -b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ p_368 ∨ -b^{8, 47}_0 c in DIMACS: -10343 10344 -10345 368 10346 0 -10343 10344 -10345 368 10347 0 -10343 10344 -10345 368 -10348 0 c -2-1 --> break c ( b^{8, 46}_2 ∧ b^{8, 46}_1 ∧ -b^{8, 46}_0 ∧ -p_368) -> break c in CNF: c -b^{8, 46}_2 ∨ -b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ p_368 ∨ break c in DIMACS: -10343 -10344 10345 368 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 46}_2 ∧ -b^{8, 46}_1 ∧ -b^{8, 46}_0 ∧ true) c in CNF: c -b^{8, 46}_2 ∨ b^{8, 46}_1 ∨ b^{8, 46}_0 ∨ false c in DIMACS: -10343 10344 10345 0 c 3 does not represent an automaton state. c -(-b^{8, 46}_2 ∧ b^{8, 46}_1 ∧ b^{8, 46}_0 ∧ true) c in CNF: c b^{8, 46}_2 ∨ -b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ false c in DIMACS: 10343 -10344 -10345 0 c -3 does not represent an automaton state. c -( b^{8, 46}_2 ∧ b^{8, 46}_1 ∧ b^{8, 46}_0 ∧ true) c in CNF: c -b^{8, 46}_2 ∨ -b^{8, 46}_1 ∨ -b^{8, 46}_0 ∨ false c in DIMACS: -10343 -10344 -10345 0 c i = 47 c -2+1 --> -1 c ( b^{8, 47}_2 ∧ b^{8, 47}_1 ∧ -b^{8, 47}_0 ∧ p_376) -> ( b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ b^{8, 48}_0) c in CNF: c -b^{8, 47}_2 ∨ -b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ -p_376 ∨ b^{8, 48}_2 c -b^{8, 47}_2 ∨ -b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ -p_376 ∨ -b^{8, 48}_1 c -b^{8, 47}_2 ∨ -b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ -p_376 ∨ b^{8, 48}_0 c in DIMACS: -10346 -10347 10348 -376 10349 0 -10346 -10347 10348 -376 -10350 0 -10346 -10347 10348 -376 10351 0 c -1+1 --> 0 c ( b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ b^{8, 47}_0 ∧ p_376) -> (-b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ -b^{8, 48}_0) c in CNF: c -b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ -p_376 ∨ -b^{8, 48}_2 c -b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ -p_376 ∨ -b^{8, 48}_1 c -b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ -p_376 ∨ -b^{8, 48}_0 c in DIMACS: -10346 10347 -10348 -376 -10349 0 -10346 10347 -10348 -376 -10350 0 -10346 10347 -10348 -376 -10351 0 c 0+1 --> 1 c (-b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ -b^{8, 47}_0 ∧ p_376) -> (-b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ b^{8, 48}_0) c in CNF: c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ -p_376 ∨ -b^{8, 48}_2 c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ -p_376 ∨ -b^{8, 48}_1 c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ -p_376 ∨ b^{8, 48}_0 c in DIMACS: 10346 10347 10348 -376 -10349 0 10346 10347 10348 -376 -10350 0 10346 10347 10348 -376 10351 0 c 1+1 --> 2 c (-b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ b^{8, 47}_0 ∧ p_376) -> (-b^{8, 48}_2 ∧ b^{8, 48}_1 ∧ -b^{8, 48}_0) c in CNF: c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ -p_376 ∨ -b^{8, 48}_2 c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ -p_376 ∨ b^{8, 48}_1 c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ -p_376 ∨ -b^{8, 48}_0 c in DIMACS: 10346 10347 -10348 -376 -10349 0 10346 10347 -10348 -376 10350 0 10346 10347 -10348 -376 -10351 0 c 2+1 --> break c (-b^{8, 47}_2 ∧ b^{8, 47}_1 ∧ -b^{8, 47}_0 ∧ p_376) -> break c in CNF: c b^{8, 47}_2 ∨ -b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ -p_376 ∨ break c in DIMACS: 10346 -10347 10348 -376 1162 0 c 2-1 --> 1 c (-b^{8, 47}_2 ∧ b^{8, 47}_1 ∧ -b^{8, 47}_0 ∧ -p_376) -> (-b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ b^{8, 48}_0) c in CNF: c b^{8, 47}_2 ∨ -b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ p_376 ∨ -b^{8, 48}_2 c b^{8, 47}_2 ∨ -b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ p_376 ∨ -b^{8, 48}_1 c b^{8, 47}_2 ∨ -b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ p_376 ∨ b^{8, 48}_0 c in DIMACS: 10346 -10347 10348 376 -10349 0 10346 -10347 10348 376 -10350 0 10346 -10347 10348 376 10351 0 c 1-1 --> 0 c (-b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ b^{8, 47}_0 ∧ -p_376) -> (-b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ -b^{8, 48}_0) c in CNF: c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ p_376 ∨ -b^{8, 48}_2 c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ p_376 ∨ -b^{8, 48}_1 c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ p_376 ∨ -b^{8, 48}_0 c in DIMACS: 10346 10347 -10348 376 -10349 0 10346 10347 -10348 376 -10350 0 10346 10347 -10348 376 -10351 0 c 0-1 --> -1 c (-b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ -b^{8, 47}_0 ∧ -p_376) -> ( b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ b^{8, 48}_0) c in CNF: c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ p_376 ∨ b^{8, 48}_2 c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ p_376 ∨ -b^{8, 48}_1 c b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ p_376 ∨ b^{8, 48}_0 c in DIMACS: 10346 10347 10348 376 10349 0 10346 10347 10348 376 -10350 0 10346 10347 10348 376 10351 0 c -1-1 --> -2 c ( b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ b^{8, 47}_0 ∧ -p_376) -> ( b^{8, 48}_2 ∧ b^{8, 48}_1 ∧ -b^{8, 48}_0) c in CNF: c -b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ p_376 ∨ b^{8, 48}_2 c -b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ p_376 ∨ b^{8, 48}_1 c -b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ p_376 ∨ -b^{8, 48}_0 c in DIMACS: -10346 10347 -10348 376 10349 0 -10346 10347 -10348 376 10350 0 -10346 10347 -10348 376 -10351 0 c -2-1 --> break c ( b^{8, 47}_2 ∧ b^{8, 47}_1 ∧ -b^{8, 47}_0 ∧ -p_376) -> break c in CNF: c -b^{8, 47}_2 ∨ -b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ p_376 ∨ break c in DIMACS: -10346 -10347 10348 376 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 47}_2 ∧ -b^{8, 47}_1 ∧ -b^{8, 47}_0 ∧ true) c in CNF: c -b^{8, 47}_2 ∨ b^{8, 47}_1 ∨ b^{8, 47}_0 ∨ false c in DIMACS: -10346 10347 10348 0 c 3 does not represent an automaton state. c -(-b^{8, 47}_2 ∧ b^{8, 47}_1 ∧ b^{8, 47}_0 ∧ true) c in CNF: c b^{8, 47}_2 ∨ -b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ false c in DIMACS: 10346 -10347 -10348 0 c -3 does not represent an automaton state. c -( b^{8, 47}_2 ∧ b^{8, 47}_1 ∧ b^{8, 47}_0 ∧ true) c in CNF: c -b^{8, 47}_2 ∨ -b^{8, 47}_1 ∨ -b^{8, 47}_0 ∨ false c in DIMACS: -10346 -10347 -10348 0 c i = 48 c -2+1 --> -1 c ( b^{8, 48}_2 ∧ b^{8, 48}_1 ∧ -b^{8, 48}_0 ∧ p_384) -> ( b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ b^{8, 49}_0) c in CNF: c -b^{8, 48}_2 ∨ -b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ -p_384 ∨ b^{8, 49}_2 c -b^{8, 48}_2 ∨ -b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ -p_384 ∨ -b^{8, 49}_1 c -b^{8, 48}_2 ∨ -b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ -p_384 ∨ b^{8, 49}_0 c in DIMACS: -10349 -10350 10351 -384 10352 0 -10349 -10350 10351 -384 -10353 0 -10349 -10350 10351 -384 10354 0 c -1+1 --> 0 c ( b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ b^{8, 48}_0 ∧ p_384) -> (-b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ -b^{8, 49}_0) c in CNF: c -b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ -p_384 ∨ -b^{8, 49}_2 c -b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ -p_384 ∨ -b^{8, 49}_1 c -b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ -p_384 ∨ -b^{8, 49}_0 c in DIMACS: -10349 10350 -10351 -384 -10352 0 -10349 10350 -10351 -384 -10353 0 -10349 10350 -10351 -384 -10354 0 c 0+1 --> 1 c (-b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ -b^{8, 48}_0 ∧ p_384) -> (-b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ b^{8, 49}_0) c in CNF: c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ -p_384 ∨ -b^{8, 49}_2 c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ -p_384 ∨ -b^{8, 49}_1 c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ -p_384 ∨ b^{8, 49}_0 c in DIMACS: 10349 10350 10351 -384 -10352 0 10349 10350 10351 -384 -10353 0 10349 10350 10351 -384 10354 0 c 1+1 --> 2 c (-b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ b^{8, 48}_0 ∧ p_384) -> (-b^{8, 49}_2 ∧ b^{8, 49}_1 ∧ -b^{8, 49}_0) c in CNF: c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ -p_384 ∨ -b^{8, 49}_2 c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ -p_384 ∨ b^{8, 49}_1 c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ -p_384 ∨ -b^{8, 49}_0 c in DIMACS: 10349 10350 -10351 -384 -10352 0 10349 10350 -10351 -384 10353 0 10349 10350 -10351 -384 -10354 0 c 2+1 --> break c (-b^{8, 48}_2 ∧ b^{8, 48}_1 ∧ -b^{8, 48}_0 ∧ p_384) -> break c in CNF: c b^{8, 48}_2 ∨ -b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ -p_384 ∨ break c in DIMACS: 10349 -10350 10351 -384 1162 0 c 2-1 --> 1 c (-b^{8, 48}_2 ∧ b^{8, 48}_1 ∧ -b^{8, 48}_0 ∧ -p_384) -> (-b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ b^{8, 49}_0) c in CNF: c b^{8, 48}_2 ∨ -b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ p_384 ∨ -b^{8, 49}_2 c b^{8, 48}_2 ∨ -b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ p_384 ∨ -b^{8, 49}_1 c b^{8, 48}_2 ∨ -b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ p_384 ∨ b^{8, 49}_0 c in DIMACS: 10349 -10350 10351 384 -10352 0 10349 -10350 10351 384 -10353 0 10349 -10350 10351 384 10354 0 c 1-1 --> 0 c (-b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ b^{8, 48}_0 ∧ -p_384) -> (-b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ -b^{8, 49}_0) c in CNF: c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ p_384 ∨ -b^{8, 49}_2 c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ p_384 ∨ -b^{8, 49}_1 c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ p_384 ∨ -b^{8, 49}_0 c in DIMACS: 10349 10350 -10351 384 -10352 0 10349 10350 -10351 384 -10353 0 10349 10350 -10351 384 -10354 0 c 0-1 --> -1 c (-b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ -b^{8, 48}_0 ∧ -p_384) -> ( b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ b^{8, 49}_0) c in CNF: c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ p_384 ∨ b^{8, 49}_2 c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ p_384 ∨ -b^{8, 49}_1 c b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ p_384 ∨ b^{8, 49}_0 c in DIMACS: 10349 10350 10351 384 10352 0 10349 10350 10351 384 -10353 0 10349 10350 10351 384 10354 0 c -1-1 --> -2 c ( b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ b^{8, 48}_0 ∧ -p_384) -> ( b^{8, 49}_2 ∧ b^{8, 49}_1 ∧ -b^{8, 49}_0) c in CNF: c -b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ p_384 ∨ b^{8, 49}_2 c -b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ p_384 ∨ b^{8, 49}_1 c -b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ p_384 ∨ -b^{8, 49}_0 c in DIMACS: -10349 10350 -10351 384 10352 0 -10349 10350 -10351 384 10353 0 -10349 10350 -10351 384 -10354 0 c -2-1 --> break c ( b^{8, 48}_2 ∧ b^{8, 48}_1 ∧ -b^{8, 48}_0 ∧ -p_384) -> break c in CNF: c -b^{8, 48}_2 ∨ -b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ p_384 ∨ break c in DIMACS: -10349 -10350 10351 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 48}_2 ∧ -b^{8, 48}_1 ∧ -b^{8, 48}_0 ∧ true) c in CNF: c -b^{8, 48}_2 ∨ b^{8, 48}_1 ∨ b^{8, 48}_0 ∨ false c in DIMACS: -10349 10350 10351 0 c 3 does not represent an automaton state. c -(-b^{8, 48}_2 ∧ b^{8, 48}_1 ∧ b^{8, 48}_0 ∧ true) c in CNF: c b^{8, 48}_2 ∨ -b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ false c in DIMACS: 10349 -10350 -10351 0 c -3 does not represent an automaton state. c -( b^{8, 48}_2 ∧ b^{8, 48}_1 ∧ b^{8, 48}_0 ∧ true) c in CNF: c -b^{8, 48}_2 ∨ -b^{8, 48}_1 ∨ -b^{8, 48}_0 ∨ false c in DIMACS: -10349 -10350 -10351 0 c i = 49 c -2+1 --> -1 c ( b^{8, 49}_2 ∧ b^{8, 49}_1 ∧ -b^{8, 49}_0 ∧ p_392) -> ( b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ b^{8, 50}_0) c in CNF: c -b^{8, 49}_2 ∨ -b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ -p_392 ∨ b^{8, 50}_2 c -b^{8, 49}_2 ∨ -b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ -p_392 ∨ -b^{8, 50}_1 c -b^{8, 49}_2 ∨ -b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ -p_392 ∨ b^{8, 50}_0 c in DIMACS: -10352 -10353 10354 -392 10355 0 -10352 -10353 10354 -392 -10356 0 -10352 -10353 10354 -392 10357 0 c -1+1 --> 0 c ( b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ b^{8, 49}_0 ∧ p_392) -> (-b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ -b^{8, 50}_0) c in CNF: c -b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ -p_392 ∨ -b^{8, 50}_2 c -b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ -p_392 ∨ -b^{8, 50}_1 c -b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ -p_392 ∨ -b^{8, 50}_0 c in DIMACS: -10352 10353 -10354 -392 -10355 0 -10352 10353 -10354 -392 -10356 0 -10352 10353 -10354 -392 -10357 0 c 0+1 --> 1 c (-b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ -b^{8, 49}_0 ∧ p_392) -> (-b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ b^{8, 50}_0) c in CNF: c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ -p_392 ∨ -b^{8, 50}_2 c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ -p_392 ∨ -b^{8, 50}_1 c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ -p_392 ∨ b^{8, 50}_0 c in DIMACS: 10352 10353 10354 -392 -10355 0 10352 10353 10354 -392 -10356 0 10352 10353 10354 -392 10357 0 c 1+1 --> 2 c (-b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ b^{8, 49}_0 ∧ p_392) -> (-b^{8, 50}_2 ∧ b^{8, 50}_1 ∧ -b^{8, 50}_0) c in CNF: c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ -p_392 ∨ -b^{8, 50}_2 c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ -p_392 ∨ b^{8, 50}_1 c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ -p_392 ∨ -b^{8, 50}_0 c in DIMACS: 10352 10353 -10354 -392 -10355 0 10352 10353 -10354 -392 10356 0 10352 10353 -10354 -392 -10357 0 c 2+1 --> break c (-b^{8, 49}_2 ∧ b^{8, 49}_1 ∧ -b^{8, 49}_0 ∧ p_392) -> break c in CNF: c b^{8, 49}_2 ∨ -b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ -p_392 ∨ break c in DIMACS: 10352 -10353 10354 -392 1162 0 c 2-1 --> 1 c (-b^{8, 49}_2 ∧ b^{8, 49}_1 ∧ -b^{8, 49}_0 ∧ -p_392) -> (-b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ b^{8, 50}_0) c in CNF: c b^{8, 49}_2 ∨ -b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ p_392 ∨ -b^{8, 50}_2 c b^{8, 49}_2 ∨ -b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ p_392 ∨ -b^{8, 50}_1 c b^{8, 49}_2 ∨ -b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ p_392 ∨ b^{8, 50}_0 c in DIMACS: 10352 -10353 10354 392 -10355 0 10352 -10353 10354 392 -10356 0 10352 -10353 10354 392 10357 0 c 1-1 --> 0 c (-b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ b^{8, 49}_0 ∧ -p_392) -> (-b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ -b^{8, 50}_0) c in CNF: c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ p_392 ∨ -b^{8, 50}_2 c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ p_392 ∨ -b^{8, 50}_1 c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ p_392 ∨ -b^{8, 50}_0 c in DIMACS: 10352 10353 -10354 392 -10355 0 10352 10353 -10354 392 -10356 0 10352 10353 -10354 392 -10357 0 c 0-1 --> -1 c (-b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ -b^{8, 49}_0 ∧ -p_392) -> ( b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ b^{8, 50}_0) c in CNF: c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ p_392 ∨ b^{8, 50}_2 c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ p_392 ∨ -b^{8, 50}_1 c b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ p_392 ∨ b^{8, 50}_0 c in DIMACS: 10352 10353 10354 392 10355 0 10352 10353 10354 392 -10356 0 10352 10353 10354 392 10357 0 c -1-1 --> -2 c ( b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ b^{8, 49}_0 ∧ -p_392) -> ( b^{8, 50}_2 ∧ b^{8, 50}_1 ∧ -b^{8, 50}_0) c in CNF: c -b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ p_392 ∨ b^{8, 50}_2 c -b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ p_392 ∨ b^{8, 50}_1 c -b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ p_392 ∨ -b^{8, 50}_0 c in DIMACS: -10352 10353 -10354 392 10355 0 -10352 10353 -10354 392 10356 0 -10352 10353 -10354 392 -10357 0 c -2-1 --> break c ( b^{8, 49}_2 ∧ b^{8, 49}_1 ∧ -b^{8, 49}_0 ∧ -p_392) -> break c in CNF: c -b^{8, 49}_2 ∨ -b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ p_392 ∨ break c in DIMACS: -10352 -10353 10354 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 49}_2 ∧ -b^{8, 49}_1 ∧ -b^{8, 49}_0 ∧ true) c in CNF: c -b^{8, 49}_2 ∨ b^{8, 49}_1 ∨ b^{8, 49}_0 ∨ false c in DIMACS: -10352 10353 10354 0 c 3 does not represent an automaton state. c -(-b^{8, 49}_2 ∧ b^{8, 49}_1 ∧ b^{8, 49}_0 ∧ true) c in CNF: c b^{8, 49}_2 ∨ -b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ false c in DIMACS: 10352 -10353 -10354 0 c -3 does not represent an automaton state. c -( b^{8, 49}_2 ∧ b^{8, 49}_1 ∧ b^{8, 49}_0 ∧ true) c in CNF: c -b^{8, 49}_2 ∨ -b^{8, 49}_1 ∨ -b^{8, 49}_0 ∨ false c in DIMACS: -10352 -10353 -10354 0 c i = 50 c -2+1 --> -1 c ( b^{8, 50}_2 ∧ b^{8, 50}_1 ∧ -b^{8, 50}_0 ∧ p_400) -> ( b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ b^{8, 51}_0) c in CNF: c -b^{8, 50}_2 ∨ -b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ -p_400 ∨ b^{8, 51}_2 c -b^{8, 50}_2 ∨ -b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ -p_400 ∨ -b^{8, 51}_1 c -b^{8, 50}_2 ∨ -b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ -p_400 ∨ b^{8, 51}_0 c in DIMACS: -10355 -10356 10357 -400 10358 0 -10355 -10356 10357 -400 -10359 0 -10355 -10356 10357 -400 10360 0 c -1+1 --> 0 c ( b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ b^{8, 50}_0 ∧ p_400) -> (-b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ -b^{8, 51}_0) c in CNF: c -b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ -p_400 ∨ -b^{8, 51}_2 c -b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ -p_400 ∨ -b^{8, 51}_1 c -b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ -p_400 ∨ -b^{8, 51}_0 c in DIMACS: -10355 10356 -10357 -400 -10358 0 -10355 10356 -10357 -400 -10359 0 -10355 10356 -10357 -400 -10360 0 c 0+1 --> 1 c (-b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ -b^{8, 50}_0 ∧ p_400) -> (-b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ b^{8, 51}_0) c in CNF: c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ -p_400 ∨ -b^{8, 51}_2 c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ -p_400 ∨ -b^{8, 51}_1 c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ -p_400 ∨ b^{8, 51}_0 c in DIMACS: 10355 10356 10357 -400 -10358 0 10355 10356 10357 -400 -10359 0 10355 10356 10357 -400 10360 0 c 1+1 --> 2 c (-b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ b^{8, 50}_0 ∧ p_400) -> (-b^{8, 51}_2 ∧ b^{8, 51}_1 ∧ -b^{8, 51}_0) c in CNF: c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ -p_400 ∨ -b^{8, 51}_2 c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ -p_400 ∨ b^{8, 51}_1 c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ -p_400 ∨ -b^{8, 51}_0 c in DIMACS: 10355 10356 -10357 -400 -10358 0 10355 10356 -10357 -400 10359 0 10355 10356 -10357 -400 -10360 0 c 2+1 --> break c (-b^{8, 50}_2 ∧ b^{8, 50}_1 ∧ -b^{8, 50}_0 ∧ p_400) -> break c in CNF: c b^{8, 50}_2 ∨ -b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ -p_400 ∨ break c in DIMACS: 10355 -10356 10357 -400 1162 0 c 2-1 --> 1 c (-b^{8, 50}_2 ∧ b^{8, 50}_1 ∧ -b^{8, 50}_0 ∧ -p_400) -> (-b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ b^{8, 51}_0) c in CNF: c b^{8, 50}_2 ∨ -b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ p_400 ∨ -b^{8, 51}_2 c b^{8, 50}_2 ∨ -b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ p_400 ∨ -b^{8, 51}_1 c b^{8, 50}_2 ∨ -b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ p_400 ∨ b^{8, 51}_0 c in DIMACS: 10355 -10356 10357 400 -10358 0 10355 -10356 10357 400 -10359 0 10355 -10356 10357 400 10360 0 c 1-1 --> 0 c (-b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ b^{8, 50}_0 ∧ -p_400) -> (-b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ -b^{8, 51}_0) c in CNF: c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ p_400 ∨ -b^{8, 51}_2 c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ p_400 ∨ -b^{8, 51}_1 c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ p_400 ∨ -b^{8, 51}_0 c in DIMACS: 10355 10356 -10357 400 -10358 0 10355 10356 -10357 400 -10359 0 10355 10356 -10357 400 -10360 0 c 0-1 --> -1 c (-b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ -b^{8, 50}_0 ∧ -p_400) -> ( b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ b^{8, 51}_0) c in CNF: c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ p_400 ∨ b^{8, 51}_2 c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ p_400 ∨ -b^{8, 51}_1 c b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ p_400 ∨ b^{8, 51}_0 c in DIMACS: 10355 10356 10357 400 10358 0 10355 10356 10357 400 -10359 0 10355 10356 10357 400 10360 0 c -1-1 --> -2 c ( b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ b^{8, 50}_0 ∧ -p_400) -> ( b^{8, 51}_2 ∧ b^{8, 51}_1 ∧ -b^{8, 51}_0) c in CNF: c -b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ p_400 ∨ b^{8, 51}_2 c -b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ p_400 ∨ b^{8, 51}_1 c -b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ p_400 ∨ -b^{8, 51}_0 c in DIMACS: -10355 10356 -10357 400 10358 0 -10355 10356 -10357 400 10359 0 -10355 10356 -10357 400 -10360 0 c -2-1 --> break c ( b^{8, 50}_2 ∧ b^{8, 50}_1 ∧ -b^{8, 50}_0 ∧ -p_400) -> break c in CNF: c -b^{8, 50}_2 ∨ -b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ p_400 ∨ break c in DIMACS: -10355 -10356 10357 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 50}_2 ∧ -b^{8, 50}_1 ∧ -b^{8, 50}_0 ∧ true) c in CNF: c -b^{8, 50}_2 ∨ b^{8, 50}_1 ∨ b^{8, 50}_0 ∨ false c in DIMACS: -10355 10356 10357 0 c 3 does not represent an automaton state. c -(-b^{8, 50}_2 ∧ b^{8, 50}_1 ∧ b^{8, 50}_0 ∧ true) c in CNF: c b^{8, 50}_2 ∨ -b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ false c in DIMACS: 10355 -10356 -10357 0 c -3 does not represent an automaton state. c -( b^{8, 50}_2 ∧ b^{8, 50}_1 ∧ b^{8, 50}_0 ∧ true) c in CNF: c -b^{8, 50}_2 ∨ -b^{8, 50}_1 ∨ -b^{8, 50}_0 ∨ false c in DIMACS: -10355 -10356 -10357 0 c i = 51 c -2+1 --> -1 c ( b^{8, 51}_2 ∧ b^{8, 51}_1 ∧ -b^{8, 51}_0 ∧ p_408) -> ( b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ b^{8, 52}_0) c in CNF: c -b^{8, 51}_2 ∨ -b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ -p_408 ∨ b^{8, 52}_2 c -b^{8, 51}_2 ∨ -b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ -p_408 ∨ -b^{8, 52}_1 c -b^{8, 51}_2 ∨ -b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ -p_408 ∨ b^{8, 52}_0 c in DIMACS: -10358 -10359 10360 -408 10361 0 -10358 -10359 10360 -408 -10362 0 -10358 -10359 10360 -408 10363 0 c -1+1 --> 0 c ( b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ b^{8, 51}_0 ∧ p_408) -> (-b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ -b^{8, 52}_0) c in CNF: c -b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ -p_408 ∨ -b^{8, 52}_2 c -b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ -p_408 ∨ -b^{8, 52}_1 c -b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ -p_408 ∨ -b^{8, 52}_0 c in DIMACS: -10358 10359 -10360 -408 -10361 0 -10358 10359 -10360 -408 -10362 0 -10358 10359 -10360 -408 -10363 0 c 0+1 --> 1 c (-b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ -b^{8, 51}_0 ∧ p_408) -> (-b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ b^{8, 52}_0) c in CNF: c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ -p_408 ∨ -b^{8, 52}_2 c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ -p_408 ∨ -b^{8, 52}_1 c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ -p_408 ∨ b^{8, 52}_0 c in DIMACS: 10358 10359 10360 -408 -10361 0 10358 10359 10360 -408 -10362 0 10358 10359 10360 -408 10363 0 c 1+1 --> 2 c (-b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ b^{8, 51}_0 ∧ p_408) -> (-b^{8, 52}_2 ∧ b^{8, 52}_1 ∧ -b^{8, 52}_0) c in CNF: c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ -p_408 ∨ -b^{8, 52}_2 c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ -p_408 ∨ b^{8, 52}_1 c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ -p_408 ∨ -b^{8, 52}_0 c in DIMACS: 10358 10359 -10360 -408 -10361 0 10358 10359 -10360 -408 10362 0 10358 10359 -10360 -408 -10363 0 c 2+1 --> break c (-b^{8, 51}_2 ∧ b^{8, 51}_1 ∧ -b^{8, 51}_0 ∧ p_408) -> break c in CNF: c b^{8, 51}_2 ∨ -b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ -p_408 ∨ break c in DIMACS: 10358 -10359 10360 -408 1162 0 c 2-1 --> 1 c (-b^{8, 51}_2 ∧ b^{8, 51}_1 ∧ -b^{8, 51}_0 ∧ -p_408) -> (-b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ b^{8, 52}_0) c in CNF: c b^{8, 51}_2 ∨ -b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ p_408 ∨ -b^{8, 52}_2 c b^{8, 51}_2 ∨ -b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ p_408 ∨ -b^{8, 52}_1 c b^{8, 51}_2 ∨ -b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ p_408 ∨ b^{8, 52}_0 c in DIMACS: 10358 -10359 10360 408 -10361 0 10358 -10359 10360 408 -10362 0 10358 -10359 10360 408 10363 0 c 1-1 --> 0 c (-b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ b^{8, 51}_0 ∧ -p_408) -> (-b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ -b^{8, 52}_0) c in CNF: c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ p_408 ∨ -b^{8, 52}_2 c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ p_408 ∨ -b^{8, 52}_1 c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ p_408 ∨ -b^{8, 52}_0 c in DIMACS: 10358 10359 -10360 408 -10361 0 10358 10359 -10360 408 -10362 0 10358 10359 -10360 408 -10363 0 c 0-1 --> -1 c (-b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ -b^{8, 51}_0 ∧ -p_408) -> ( b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ b^{8, 52}_0) c in CNF: c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ p_408 ∨ b^{8, 52}_2 c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ p_408 ∨ -b^{8, 52}_1 c b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ p_408 ∨ b^{8, 52}_0 c in DIMACS: 10358 10359 10360 408 10361 0 10358 10359 10360 408 -10362 0 10358 10359 10360 408 10363 0 c -1-1 --> -2 c ( b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ b^{8, 51}_0 ∧ -p_408) -> ( b^{8, 52}_2 ∧ b^{8, 52}_1 ∧ -b^{8, 52}_0) c in CNF: c -b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ p_408 ∨ b^{8, 52}_2 c -b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ p_408 ∨ b^{8, 52}_1 c -b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ p_408 ∨ -b^{8, 52}_0 c in DIMACS: -10358 10359 -10360 408 10361 0 -10358 10359 -10360 408 10362 0 -10358 10359 -10360 408 -10363 0 c -2-1 --> break c ( b^{8, 51}_2 ∧ b^{8, 51}_1 ∧ -b^{8, 51}_0 ∧ -p_408) -> break c in CNF: c -b^{8, 51}_2 ∨ -b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ p_408 ∨ break c in DIMACS: -10358 -10359 10360 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 51}_2 ∧ -b^{8, 51}_1 ∧ -b^{8, 51}_0 ∧ true) c in CNF: c -b^{8, 51}_2 ∨ b^{8, 51}_1 ∨ b^{8, 51}_0 ∨ false c in DIMACS: -10358 10359 10360 0 c 3 does not represent an automaton state. c -(-b^{8, 51}_2 ∧ b^{8, 51}_1 ∧ b^{8, 51}_0 ∧ true) c in CNF: c b^{8, 51}_2 ∨ -b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ false c in DIMACS: 10358 -10359 -10360 0 c -3 does not represent an automaton state. c -( b^{8, 51}_2 ∧ b^{8, 51}_1 ∧ b^{8, 51}_0 ∧ true) c in CNF: c -b^{8, 51}_2 ∨ -b^{8, 51}_1 ∨ -b^{8, 51}_0 ∨ false c in DIMACS: -10358 -10359 -10360 0 c i = 52 c -2+1 --> -1 c ( b^{8, 52}_2 ∧ b^{8, 52}_1 ∧ -b^{8, 52}_0 ∧ p_416) -> ( b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ b^{8, 53}_0) c in CNF: c -b^{8, 52}_2 ∨ -b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ -p_416 ∨ b^{8, 53}_2 c -b^{8, 52}_2 ∨ -b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ -p_416 ∨ -b^{8, 53}_1 c -b^{8, 52}_2 ∨ -b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ -p_416 ∨ b^{8, 53}_0 c in DIMACS: -10361 -10362 10363 -416 10364 0 -10361 -10362 10363 -416 -10365 0 -10361 -10362 10363 -416 10366 0 c -1+1 --> 0 c ( b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ b^{8, 52}_0 ∧ p_416) -> (-b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ -b^{8, 53}_0) c in CNF: c -b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ -p_416 ∨ -b^{8, 53}_2 c -b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ -p_416 ∨ -b^{8, 53}_1 c -b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ -p_416 ∨ -b^{8, 53}_0 c in DIMACS: -10361 10362 -10363 -416 -10364 0 -10361 10362 -10363 -416 -10365 0 -10361 10362 -10363 -416 -10366 0 c 0+1 --> 1 c (-b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ -b^{8, 52}_0 ∧ p_416) -> (-b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ b^{8, 53}_0) c in CNF: c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ -p_416 ∨ -b^{8, 53}_2 c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ -p_416 ∨ -b^{8, 53}_1 c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ -p_416 ∨ b^{8, 53}_0 c in DIMACS: 10361 10362 10363 -416 -10364 0 10361 10362 10363 -416 -10365 0 10361 10362 10363 -416 10366 0 c 1+1 --> 2 c (-b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ b^{8, 52}_0 ∧ p_416) -> (-b^{8, 53}_2 ∧ b^{8, 53}_1 ∧ -b^{8, 53}_0) c in CNF: c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ -p_416 ∨ -b^{8, 53}_2 c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ -p_416 ∨ b^{8, 53}_1 c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ -p_416 ∨ -b^{8, 53}_0 c in DIMACS: 10361 10362 -10363 -416 -10364 0 10361 10362 -10363 -416 10365 0 10361 10362 -10363 -416 -10366 0 c 2+1 --> break c (-b^{8, 52}_2 ∧ b^{8, 52}_1 ∧ -b^{8, 52}_0 ∧ p_416) -> break c in CNF: c b^{8, 52}_2 ∨ -b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ -p_416 ∨ break c in DIMACS: 10361 -10362 10363 -416 1162 0 c 2-1 --> 1 c (-b^{8, 52}_2 ∧ b^{8, 52}_1 ∧ -b^{8, 52}_0 ∧ -p_416) -> (-b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ b^{8, 53}_0) c in CNF: c b^{8, 52}_2 ∨ -b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ p_416 ∨ -b^{8, 53}_2 c b^{8, 52}_2 ∨ -b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ p_416 ∨ -b^{8, 53}_1 c b^{8, 52}_2 ∨ -b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ p_416 ∨ b^{8, 53}_0 c in DIMACS: 10361 -10362 10363 416 -10364 0 10361 -10362 10363 416 -10365 0 10361 -10362 10363 416 10366 0 c 1-1 --> 0 c (-b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ b^{8, 52}_0 ∧ -p_416) -> (-b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ -b^{8, 53}_0) c in CNF: c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ p_416 ∨ -b^{8, 53}_2 c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ p_416 ∨ -b^{8, 53}_1 c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ p_416 ∨ -b^{8, 53}_0 c in DIMACS: 10361 10362 -10363 416 -10364 0 10361 10362 -10363 416 -10365 0 10361 10362 -10363 416 -10366 0 c 0-1 --> -1 c (-b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ -b^{8, 52}_0 ∧ -p_416) -> ( b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ b^{8, 53}_0) c in CNF: c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ p_416 ∨ b^{8, 53}_2 c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ p_416 ∨ -b^{8, 53}_1 c b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ p_416 ∨ b^{8, 53}_0 c in DIMACS: 10361 10362 10363 416 10364 0 10361 10362 10363 416 -10365 0 10361 10362 10363 416 10366 0 c -1-1 --> -2 c ( b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ b^{8, 52}_0 ∧ -p_416) -> ( b^{8, 53}_2 ∧ b^{8, 53}_1 ∧ -b^{8, 53}_0) c in CNF: c -b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ p_416 ∨ b^{8, 53}_2 c -b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ p_416 ∨ b^{8, 53}_1 c -b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ p_416 ∨ -b^{8, 53}_0 c in DIMACS: -10361 10362 -10363 416 10364 0 -10361 10362 -10363 416 10365 0 -10361 10362 -10363 416 -10366 0 c -2-1 --> break c ( b^{8, 52}_2 ∧ b^{8, 52}_1 ∧ -b^{8, 52}_0 ∧ -p_416) -> break c in CNF: c -b^{8, 52}_2 ∨ -b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ p_416 ∨ break c in DIMACS: -10361 -10362 10363 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 52}_2 ∧ -b^{8, 52}_1 ∧ -b^{8, 52}_0 ∧ true) c in CNF: c -b^{8, 52}_2 ∨ b^{8, 52}_1 ∨ b^{8, 52}_0 ∨ false c in DIMACS: -10361 10362 10363 0 c 3 does not represent an automaton state. c -(-b^{8, 52}_2 ∧ b^{8, 52}_1 ∧ b^{8, 52}_0 ∧ true) c in CNF: c b^{8, 52}_2 ∨ -b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ false c in DIMACS: 10361 -10362 -10363 0 c -3 does not represent an automaton state. c -( b^{8, 52}_2 ∧ b^{8, 52}_1 ∧ b^{8, 52}_0 ∧ true) c in CNF: c -b^{8, 52}_2 ∨ -b^{8, 52}_1 ∨ -b^{8, 52}_0 ∨ false c in DIMACS: -10361 -10362 -10363 0 c i = 53 c -2+1 --> -1 c ( b^{8, 53}_2 ∧ b^{8, 53}_1 ∧ -b^{8, 53}_0 ∧ p_424) -> ( b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ b^{8, 54}_0) c in CNF: c -b^{8, 53}_2 ∨ -b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ -p_424 ∨ b^{8, 54}_2 c -b^{8, 53}_2 ∨ -b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ -p_424 ∨ -b^{8, 54}_1 c -b^{8, 53}_2 ∨ -b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ -p_424 ∨ b^{8, 54}_0 c in DIMACS: -10364 -10365 10366 -424 10367 0 -10364 -10365 10366 -424 -10368 0 -10364 -10365 10366 -424 10369 0 c -1+1 --> 0 c ( b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ b^{8, 53}_0 ∧ p_424) -> (-b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ -b^{8, 54}_0) c in CNF: c -b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ -p_424 ∨ -b^{8, 54}_2 c -b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ -p_424 ∨ -b^{8, 54}_1 c -b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ -p_424 ∨ -b^{8, 54}_0 c in DIMACS: -10364 10365 -10366 -424 -10367 0 -10364 10365 -10366 -424 -10368 0 -10364 10365 -10366 -424 -10369 0 c 0+1 --> 1 c (-b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ -b^{8, 53}_0 ∧ p_424) -> (-b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ b^{8, 54}_0) c in CNF: c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ -p_424 ∨ -b^{8, 54}_2 c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ -p_424 ∨ -b^{8, 54}_1 c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ -p_424 ∨ b^{8, 54}_0 c in DIMACS: 10364 10365 10366 -424 -10367 0 10364 10365 10366 -424 -10368 0 10364 10365 10366 -424 10369 0 c 1+1 --> 2 c (-b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ b^{8, 53}_0 ∧ p_424) -> (-b^{8, 54}_2 ∧ b^{8, 54}_1 ∧ -b^{8, 54}_0) c in CNF: c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ -p_424 ∨ -b^{8, 54}_2 c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ -p_424 ∨ b^{8, 54}_1 c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ -p_424 ∨ -b^{8, 54}_0 c in DIMACS: 10364 10365 -10366 -424 -10367 0 10364 10365 -10366 -424 10368 0 10364 10365 -10366 -424 -10369 0 c 2+1 --> break c (-b^{8, 53}_2 ∧ b^{8, 53}_1 ∧ -b^{8, 53}_0 ∧ p_424) -> break c in CNF: c b^{8, 53}_2 ∨ -b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ -p_424 ∨ break c in DIMACS: 10364 -10365 10366 -424 1162 0 c 2-1 --> 1 c (-b^{8, 53}_2 ∧ b^{8, 53}_1 ∧ -b^{8, 53}_0 ∧ -p_424) -> (-b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ b^{8, 54}_0) c in CNF: c b^{8, 53}_2 ∨ -b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ p_424 ∨ -b^{8, 54}_2 c b^{8, 53}_2 ∨ -b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ p_424 ∨ -b^{8, 54}_1 c b^{8, 53}_2 ∨ -b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ p_424 ∨ b^{8, 54}_0 c in DIMACS: 10364 -10365 10366 424 -10367 0 10364 -10365 10366 424 -10368 0 10364 -10365 10366 424 10369 0 c 1-1 --> 0 c (-b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ b^{8, 53}_0 ∧ -p_424) -> (-b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ -b^{8, 54}_0) c in CNF: c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ p_424 ∨ -b^{8, 54}_2 c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ p_424 ∨ -b^{8, 54}_1 c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ p_424 ∨ -b^{8, 54}_0 c in DIMACS: 10364 10365 -10366 424 -10367 0 10364 10365 -10366 424 -10368 0 10364 10365 -10366 424 -10369 0 c 0-1 --> -1 c (-b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ -b^{8, 53}_0 ∧ -p_424) -> ( b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ b^{8, 54}_0) c in CNF: c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ p_424 ∨ b^{8, 54}_2 c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ p_424 ∨ -b^{8, 54}_1 c b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ p_424 ∨ b^{8, 54}_0 c in DIMACS: 10364 10365 10366 424 10367 0 10364 10365 10366 424 -10368 0 10364 10365 10366 424 10369 0 c -1-1 --> -2 c ( b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ b^{8, 53}_0 ∧ -p_424) -> ( b^{8, 54}_2 ∧ b^{8, 54}_1 ∧ -b^{8, 54}_0) c in CNF: c -b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ p_424 ∨ b^{8, 54}_2 c -b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ p_424 ∨ b^{8, 54}_1 c -b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ p_424 ∨ -b^{8, 54}_0 c in DIMACS: -10364 10365 -10366 424 10367 0 -10364 10365 -10366 424 10368 0 -10364 10365 -10366 424 -10369 0 c -2-1 --> break c ( b^{8, 53}_2 ∧ b^{8, 53}_1 ∧ -b^{8, 53}_0 ∧ -p_424) -> break c in CNF: c -b^{8, 53}_2 ∨ -b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ p_424 ∨ break c in DIMACS: -10364 -10365 10366 424 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 53}_2 ∧ -b^{8, 53}_1 ∧ -b^{8, 53}_0 ∧ true) c in CNF: c -b^{8, 53}_2 ∨ b^{8, 53}_1 ∨ b^{8, 53}_0 ∨ false c in DIMACS: -10364 10365 10366 0 c 3 does not represent an automaton state. c -(-b^{8, 53}_2 ∧ b^{8, 53}_1 ∧ b^{8, 53}_0 ∧ true) c in CNF: c b^{8, 53}_2 ∨ -b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ false c in DIMACS: 10364 -10365 -10366 0 c -3 does not represent an automaton state. c -( b^{8, 53}_2 ∧ b^{8, 53}_1 ∧ b^{8, 53}_0 ∧ true) c in CNF: c -b^{8, 53}_2 ∨ -b^{8, 53}_1 ∨ -b^{8, 53}_0 ∨ false c in DIMACS: -10364 -10365 -10366 0 c i = 54 c -2+1 --> -1 c ( b^{8, 54}_2 ∧ b^{8, 54}_1 ∧ -b^{8, 54}_0 ∧ p_432) -> ( b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ b^{8, 55}_0) c in CNF: c -b^{8, 54}_2 ∨ -b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ -p_432 ∨ b^{8, 55}_2 c -b^{8, 54}_2 ∨ -b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ -p_432 ∨ -b^{8, 55}_1 c -b^{8, 54}_2 ∨ -b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ -p_432 ∨ b^{8, 55}_0 c in DIMACS: -10367 -10368 10369 -432 10370 0 -10367 -10368 10369 -432 -10371 0 -10367 -10368 10369 -432 10372 0 c -1+1 --> 0 c ( b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ b^{8, 54}_0 ∧ p_432) -> (-b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ -b^{8, 55}_0) c in CNF: c -b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ -p_432 ∨ -b^{8, 55}_2 c -b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ -p_432 ∨ -b^{8, 55}_1 c -b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ -p_432 ∨ -b^{8, 55}_0 c in DIMACS: -10367 10368 -10369 -432 -10370 0 -10367 10368 -10369 -432 -10371 0 -10367 10368 -10369 -432 -10372 0 c 0+1 --> 1 c (-b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ -b^{8, 54}_0 ∧ p_432) -> (-b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ b^{8, 55}_0) c in CNF: c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ -p_432 ∨ -b^{8, 55}_2 c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ -p_432 ∨ -b^{8, 55}_1 c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ -p_432 ∨ b^{8, 55}_0 c in DIMACS: 10367 10368 10369 -432 -10370 0 10367 10368 10369 -432 -10371 0 10367 10368 10369 -432 10372 0 c 1+1 --> 2 c (-b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ b^{8, 54}_0 ∧ p_432) -> (-b^{8, 55}_2 ∧ b^{8, 55}_1 ∧ -b^{8, 55}_0) c in CNF: c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ -p_432 ∨ -b^{8, 55}_2 c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ -p_432 ∨ b^{8, 55}_1 c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ -p_432 ∨ -b^{8, 55}_0 c in DIMACS: 10367 10368 -10369 -432 -10370 0 10367 10368 -10369 -432 10371 0 10367 10368 -10369 -432 -10372 0 c 2+1 --> break c (-b^{8, 54}_2 ∧ b^{8, 54}_1 ∧ -b^{8, 54}_0 ∧ p_432) -> break c in CNF: c b^{8, 54}_2 ∨ -b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ -p_432 ∨ break c in DIMACS: 10367 -10368 10369 -432 1162 0 c 2-1 --> 1 c (-b^{8, 54}_2 ∧ b^{8, 54}_1 ∧ -b^{8, 54}_0 ∧ -p_432) -> (-b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ b^{8, 55}_0) c in CNF: c b^{8, 54}_2 ∨ -b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ p_432 ∨ -b^{8, 55}_2 c b^{8, 54}_2 ∨ -b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ p_432 ∨ -b^{8, 55}_1 c b^{8, 54}_2 ∨ -b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ p_432 ∨ b^{8, 55}_0 c in DIMACS: 10367 -10368 10369 432 -10370 0 10367 -10368 10369 432 -10371 0 10367 -10368 10369 432 10372 0 c 1-1 --> 0 c (-b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ b^{8, 54}_0 ∧ -p_432) -> (-b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ -b^{8, 55}_0) c in CNF: c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ p_432 ∨ -b^{8, 55}_2 c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ p_432 ∨ -b^{8, 55}_1 c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ p_432 ∨ -b^{8, 55}_0 c in DIMACS: 10367 10368 -10369 432 -10370 0 10367 10368 -10369 432 -10371 0 10367 10368 -10369 432 -10372 0 c 0-1 --> -1 c (-b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ -b^{8, 54}_0 ∧ -p_432) -> ( b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ b^{8, 55}_0) c in CNF: c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ p_432 ∨ b^{8, 55}_2 c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ p_432 ∨ -b^{8, 55}_1 c b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ p_432 ∨ b^{8, 55}_0 c in DIMACS: 10367 10368 10369 432 10370 0 10367 10368 10369 432 -10371 0 10367 10368 10369 432 10372 0 c -1-1 --> -2 c ( b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ b^{8, 54}_0 ∧ -p_432) -> ( b^{8, 55}_2 ∧ b^{8, 55}_1 ∧ -b^{8, 55}_0) c in CNF: c -b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ p_432 ∨ b^{8, 55}_2 c -b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ p_432 ∨ b^{8, 55}_1 c -b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ p_432 ∨ -b^{8, 55}_0 c in DIMACS: -10367 10368 -10369 432 10370 0 -10367 10368 -10369 432 10371 0 -10367 10368 -10369 432 -10372 0 c -2-1 --> break c ( b^{8, 54}_2 ∧ b^{8, 54}_1 ∧ -b^{8, 54}_0 ∧ -p_432) -> break c in CNF: c -b^{8, 54}_2 ∨ -b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ p_432 ∨ break c in DIMACS: -10367 -10368 10369 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 54}_2 ∧ -b^{8, 54}_1 ∧ -b^{8, 54}_0 ∧ true) c in CNF: c -b^{8, 54}_2 ∨ b^{8, 54}_1 ∨ b^{8, 54}_0 ∨ false c in DIMACS: -10367 10368 10369 0 c 3 does not represent an automaton state. c -(-b^{8, 54}_2 ∧ b^{8, 54}_1 ∧ b^{8, 54}_0 ∧ true) c in CNF: c b^{8, 54}_2 ∨ -b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ false c in DIMACS: 10367 -10368 -10369 0 c -3 does not represent an automaton state. c -( b^{8, 54}_2 ∧ b^{8, 54}_1 ∧ b^{8, 54}_0 ∧ true) c in CNF: c -b^{8, 54}_2 ∨ -b^{8, 54}_1 ∨ -b^{8, 54}_0 ∨ false c in DIMACS: -10367 -10368 -10369 0 c i = 55 c -2+1 --> -1 c ( b^{8, 55}_2 ∧ b^{8, 55}_1 ∧ -b^{8, 55}_0 ∧ p_440) -> ( b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ b^{8, 56}_0) c in CNF: c -b^{8, 55}_2 ∨ -b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ -p_440 ∨ b^{8, 56}_2 c -b^{8, 55}_2 ∨ -b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ -p_440 ∨ -b^{8, 56}_1 c -b^{8, 55}_2 ∨ -b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ -p_440 ∨ b^{8, 56}_0 c in DIMACS: -10370 -10371 10372 -440 10373 0 -10370 -10371 10372 -440 -10374 0 -10370 -10371 10372 -440 10375 0 c -1+1 --> 0 c ( b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ b^{8, 55}_0 ∧ p_440) -> (-b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ -b^{8, 56}_0) c in CNF: c -b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ -p_440 ∨ -b^{8, 56}_2 c -b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ -p_440 ∨ -b^{8, 56}_1 c -b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ -p_440 ∨ -b^{8, 56}_0 c in DIMACS: -10370 10371 -10372 -440 -10373 0 -10370 10371 -10372 -440 -10374 0 -10370 10371 -10372 -440 -10375 0 c 0+1 --> 1 c (-b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ -b^{8, 55}_0 ∧ p_440) -> (-b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ b^{8, 56}_0) c in CNF: c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ -p_440 ∨ -b^{8, 56}_2 c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ -p_440 ∨ -b^{8, 56}_1 c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ -p_440 ∨ b^{8, 56}_0 c in DIMACS: 10370 10371 10372 -440 -10373 0 10370 10371 10372 -440 -10374 0 10370 10371 10372 -440 10375 0 c 1+1 --> 2 c (-b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ b^{8, 55}_0 ∧ p_440) -> (-b^{8, 56}_2 ∧ b^{8, 56}_1 ∧ -b^{8, 56}_0) c in CNF: c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ -p_440 ∨ -b^{8, 56}_2 c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ -p_440 ∨ b^{8, 56}_1 c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ -p_440 ∨ -b^{8, 56}_0 c in DIMACS: 10370 10371 -10372 -440 -10373 0 10370 10371 -10372 -440 10374 0 10370 10371 -10372 -440 -10375 0 c 2+1 --> break c (-b^{8, 55}_2 ∧ b^{8, 55}_1 ∧ -b^{8, 55}_0 ∧ p_440) -> break c in CNF: c b^{8, 55}_2 ∨ -b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ -p_440 ∨ break c in DIMACS: 10370 -10371 10372 -440 1162 0 c 2-1 --> 1 c (-b^{8, 55}_2 ∧ b^{8, 55}_1 ∧ -b^{8, 55}_0 ∧ -p_440) -> (-b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ b^{8, 56}_0) c in CNF: c b^{8, 55}_2 ∨ -b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ p_440 ∨ -b^{8, 56}_2 c b^{8, 55}_2 ∨ -b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ p_440 ∨ -b^{8, 56}_1 c b^{8, 55}_2 ∨ -b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ p_440 ∨ b^{8, 56}_0 c in DIMACS: 10370 -10371 10372 440 -10373 0 10370 -10371 10372 440 -10374 0 10370 -10371 10372 440 10375 0 c 1-1 --> 0 c (-b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ b^{8, 55}_0 ∧ -p_440) -> (-b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ -b^{8, 56}_0) c in CNF: c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ p_440 ∨ -b^{8, 56}_2 c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ p_440 ∨ -b^{8, 56}_1 c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ p_440 ∨ -b^{8, 56}_0 c in DIMACS: 10370 10371 -10372 440 -10373 0 10370 10371 -10372 440 -10374 0 10370 10371 -10372 440 -10375 0 c 0-1 --> -1 c (-b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ -b^{8, 55}_0 ∧ -p_440) -> ( b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ b^{8, 56}_0) c in CNF: c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ p_440 ∨ b^{8, 56}_2 c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ p_440 ∨ -b^{8, 56}_1 c b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ p_440 ∨ b^{8, 56}_0 c in DIMACS: 10370 10371 10372 440 10373 0 10370 10371 10372 440 -10374 0 10370 10371 10372 440 10375 0 c -1-1 --> -2 c ( b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ b^{8, 55}_0 ∧ -p_440) -> ( b^{8, 56}_2 ∧ b^{8, 56}_1 ∧ -b^{8, 56}_0) c in CNF: c -b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ p_440 ∨ b^{8, 56}_2 c -b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ p_440 ∨ b^{8, 56}_1 c -b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ p_440 ∨ -b^{8, 56}_0 c in DIMACS: -10370 10371 -10372 440 10373 0 -10370 10371 -10372 440 10374 0 -10370 10371 -10372 440 -10375 0 c -2-1 --> break c ( b^{8, 55}_2 ∧ b^{8, 55}_1 ∧ -b^{8, 55}_0 ∧ -p_440) -> break c in CNF: c -b^{8, 55}_2 ∨ -b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ p_440 ∨ break c in DIMACS: -10370 -10371 10372 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 55}_2 ∧ -b^{8, 55}_1 ∧ -b^{8, 55}_0 ∧ true) c in CNF: c -b^{8, 55}_2 ∨ b^{8, 55}_1 ∨ b^{8, 55}_0 ∨ false c in DIMACS: -10370 10371 10372 0 c 3 does not represent an automaton state. c -(-b^{8, 55}_2 ∧ b^{8, 55}_1 ∧ b^{8, 55}_0 ∧ true) c in CNF: c b^{8, 55}_2 ∨ -b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ false c in DIMACS: 10370 -10371 -10372 0 c -3 does not represent an automaton state. c -( b^{8, 55}_2 ∧ b^{8, 55}_1 ∧ b^{8, 55}_0 ∧ true) c in CNF: c -b^{8, 55}_2 ∨ -b^{8, 55}_1 ∨ -b^{8, 55}_0 ∨ false c in DIMACS: -10370 -10371 -10372 0 c i = 56 c -2+1 --> -1 c ( b^{8, 56}_2 ∧ b^{8, 56}_1 ∧ -b^{8, 56}_0 ∧ p_448) -> ( b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ b^{8, 57}_0) c in CNF: c -b^{8, 56}_2 ∨ -b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ -p_448 ∨ b^{8, 57}_2 c -b^{8, 56}_2 ∨ -b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ -p_448 ∨ -b^{8, 57}_1 c -b^{8, 56}_2 ∨ -b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ -p_448 ∨ b^{8, 57}_0 c in DIMACS: -10373 -10374 10375 -448 10376 0 -10373 -10374 10375 -448 -10377 0 -10373 -10374 10375 -448 10378 0 c -1+1 --> 0 c ( b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ b^{8, 56}_0 ∧ p_448) -> (-b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ -b^{8, 57}_0) c in CNF: c -b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ -p_448 ∨ -b^{8, 57}_2 c -b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ -p_448 ∨ -b^{8, 57}_1 c -b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ -p_448 ∨ -b^{8, 57}_0 c in DIMACS: -10373 10374 -10375 -448 -10376 0 -10373 10374 -10375 -448 -10377 0 -10373 10374 -10375 -448 -10378 0 c 0+1 --> 1 c (-b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ -b^{8, 56}_0 ∧ p_448) -> (-b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ b^{8, 57}_0) c in CNF: c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ -p_448 ∨ -b^{8, 57}_2 c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ -p_448 ∨ -b^{8, 57}_1 c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ -p_448 ∨ b^{8, 57}_0 c in DIMACS: 10373 10374 10375 -448 -10376 0 10373 10374 10375 -448 -10377 0 10373 10374 10375 -448 10378 0 c 1+1 --> 2 c (-b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ b^{8, 56}_0 ∧ p_448) -> (-b^{8, 57}_2 ∧ b^{8, 57}_1 ∧ -b^{8, 57}_0) c in CNF: c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ -p_448 ∨ -b^{8, 57}_2 c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ -p_448 ∨ b^{8, 57}_1 c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ -p_448 ∨ -b^{8, 57}_0 c in DIMACS: 10373 10374 -10375 -448 -10376 0 10373 10374 -10375 -448 10377 0 10373 10374 -10375 -448 -10378 0 c 2+1 --> break c (-b^{8, 56}_2 ∧ b^{8, 56}_1 ∧ -b^{8, 56}_0 ∧ p_448) -> break c in CNF: c b^{8, 56}_2 ∨ -b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ -p_448 ∨ break c in DIMACS: 10373 -10374 10375 -448 1162 0 c 2-1 --> 1 c (-b^{8, 56}_2 ∧ b^{8, 56}_1 ∧ -b^{8, 56}_0 ∧ -p_448) -> (-b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ b^{8, 57}_0) c in CNF: c b^{8, 56}_2 ∨ -b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ p_448 ∨ -b^{8, 57}_2 c b^{8, 56}_2 ∨ -b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ p_448 ∨ -b^{8, 57}_1 c b^{8, 56}_2 ∨ -b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ p_448 ∨ b^{8, 57}_0 c in DIMACS: 10373 -10374 10375 448 -10376 0 10373 -10374 10375 448 -10377 0 10373 -10374 10375 448 10378 0 c 1-1 --> 0 c (-b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ b^{8, 56}_0 ∧ -p_448) -> (-b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ -b^{8, 57}_0) c in CNF: c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ p_448 ∨ -b^{8, 57}_2 c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ p_448 ∨ -b^{8, 57}_1 c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ p_448 ∨ -b^{8, 57}_0 c in DIMACS: 10373 10374 -10375 448 -10376 0 10373 10374 -10375 448 -10377 0 10373 10374 -10375 448 -10378 0 c 0-1 --> -1 c (-b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ -b^{8, 56}_0 ∧ -p_448) -> ( b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ b^{8, 57}_0) c in CNF: c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ p_448 ∨ b^{8, 57}_2 c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ p_448 ∨ -b^{8, 57}_1 c b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ p_448 ∨ b^{8, 57}_0 c in DIMACS: 10373 10374 10375 448 10376 0 10373 10374 10375 448 -10377 0 10373 10374 10375 448 10378 0 c -1-1 --> -2 c ( b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ b^{8, 56}_0 ∧ -p_448) -> ( b^{8, 57}_2 ∧ b^{8, 57}_1 ∧ -b^{8, 57}_0) c in CNF: c -b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ p_448 ∨ b^{8, 57}_2 c -b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ p_448 ∨ b^{8, 57}_1 c -b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ p_448 ∨ -b^{8, 57}_0 c in DIMACS: -10373 10374 -10375 448 10376 0 -10373 10374 -10375 448 10377 0 -10373 10374 -10375 448 -10378 0 c -2-1 --> break c ( b^{8, 56}_2 ∧ b^{8, 56}_1 ∧ -b^{8, 56}_0 ∧ -p_448) -> break c in CNF: c -b^{8, 56}_2 ∨ -b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ p_448 ∨ break c in DIMACS: -10373 -10374 10375 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 56}_2 ∧ -b^{8, 56}_1 ∧ -b^{8, 56}_0 ∧ true) c in CNF: c -b^{8, 56}_2 ∨ b^{8, 56}_1 ∨ b^{8, 56}_0 ∨ false c in DIMACS: -10373 10374 10375 0 c 3 does not represent an automaton state. c -(-b^{8, 56}_2 ∧ b^{8, 56}_1 ∧ b^{8, 56}_0 ∧ true) c in CNF: c b^{8, 56}_2 ∨ -b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ false c in DIMACS: 10373 -10374 -10375 0 c -3 does not represent an automaton state. c -( b^{8, 56}_2 ∧ b^{8, 56}_1 ∧ b^{8, 56}_0 ∧ true) c in CNF: c -b^{8, 56}_2 ∨ -b^{8, 56}_1 ∨ -b^{8, 56}_0 ∨ false c in DIMACS: -10373 -10374 -10375 0 c i = 57 c -2+1 --> -1 c ( b^{8, 57}_2 ∧ b^{8, 57}_1 ∧ -b^{8, 57}_0 ∧ p_456) -> ( b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ b^{8, 58}_0) c in CNF: c -b^{8, 57}_2 ∨ -b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ -p_456 ∨ b^{8, 58}_2 c -b^{8, 57}_2 ∨ -b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ -p_456 ∨ -b^{8, 58}_1 c -b^{8, 57}_2 ∨ -b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ -p_456 ∨ b^{8, 58}_0 c in DIMACS: -10376 -10377 10378 -456 10379 0 -10376 -10377 10378 -456 -10380 0 -10376 -10377 10378 -456 10381 0 c -1+1 --> 0 c ( b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ b^{8, 57}_0 ∧ p_456) -> (-b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ -b^{8, 58}_0) c in CNF: c -b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ -p_456 ∨ -b^{8, 58}_2 c -b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ -p_456 ∨ -b^{8, 58}_1 c -b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ -p_456 ∨ -b^{8, 58}_0 c in DIMACS: -10376 10377 -10378 -456 -10379 0 -10376 10377 -10378 -456 -10380 0 -10376 10377 -10378 -456 -10381 0 c 0+1 --> 1 c (-b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ -b^{8, 57}_0 ∧ p_456) -> (-b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ b^{8, 58}_0) c in CNF: c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ -p_456 ∨ -b^{8, 58}_2 c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ -p_456 ∨ -b^{8, 58}_1 c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ -p_456 ∨ b^{8, 58}_0 c in DIMACS: 10376 10377 10378 -456 -10379 0 10376 10377 10378 -456 -10380 0 10376 10377 10378 -456 10381 0 c 1+1 --> 2 c (-b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ b^{8, 57}_0 ∧ p_456) -> (-b^{8, 58}_2 ∧ b^{8, 58}_1 ∧ -b^{8, 58}_0) c in CNF: c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ -p_456 ∨ -b^{8, 58}_2 c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ -p_456 ∨ b^{8, 58}_1 c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ -p_456 ∨ -b^{8, 58}_0 c in DIMACS: 10376 10377 -10378 -456 -10379 0 10376 10377 -10378 -456 10380 0 10376 10377 -10378 -456 -10381 0 c 2+1 --> break c (-b^{8, 57}_2 ∧ b^{8, 57}_1 ∧ -b^{8, 57}_0 ∧ p_456) -> break c in CNF: c b^{8, 57}_2 ∨ -b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ -p_456 ∨ break c in DIMACS: 10376 -10377 10378 -456 1162 0 c 2-1 --> 1 c (-b^{8, 57}_2 ∧ b^{8, 57}_1 ∧ -b^{8, 57}_0 ∧ -p_456) -> (-b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ b^{8, 58}_0) c in CNF: c b^{8, 57}_2 ∨ -b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ p_456 ∨ -b^{8, 58}_2 c b^{8, 57}_2 ∨ -b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ p_456 ∨ -b^{8, 58}_1 c b^{8, 57}_2 ∨ -b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ p_456 ∨ b^{8, 58}_0 c in DIMACS: 10376 -10377 10378 456 -10379 0 10376 -10377 10378 456 -10380 0 10376 -10377 10378 456 10381 0 c 1-1 --> 0 c (-b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ b^{8, 57}_0 ∧ -p_456) -> (-b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ -b^{8, 58}_0) c in CNF: c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ p_456 ∨ -b^{8, 58}_2 c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ p_456 ∨ -b^{8, 58}_1 c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ p_456 ∨ -b^{8, 58}_0 c in DIMACS: 10376 10377 -10378 456 -10379 0 10376 10377 -10378 456 -10380 0 10376 10377 -10378 456 -10381 0 c 0-1 --> -1 c (-b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ -b^{8, 57}_0 ∧ -p_456) -> ( b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ b^{8, 58}_0) c in CNF: c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ p_456 ∨ b^{8, 58}_2 c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ p_456 ∨ -b^{8, 58}_1 c b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ p_456 ∨ b^{8, 58}_0 c in DIMACS: 10376 10377 10378 456 10379 0 10376 10377 10378 456 -10380 0 10376 10377 10378 456 10381 0 c -1-1 --> -2 c ( b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ b^{8, 57}_0 ∧ -p_456) -> ( b^{8, 58}_2 ∧ b^{8, 58}_1 ∧ -b^{8, 58}_0) c in CNF: c -b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ p_456 ∨ b^{8, 58}_2 c -b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ p_456 ∨ b^{8, 58}_1 c -b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ p_456 ∨ -b^{8, 58}_0 c in DIMACS: -10376 10377 -10378 456 10379 0 -10376 10377 -10378 456 10380 0 -10376 10377 -10378 456 -10381 0 c -2-1 --> break c ( b^{8, 57}_2 ∧ b^{8, 57}_1 ∧ -b^{8, 57}_0 ∧ -p_456) -> break c in CNF: c -b^{8, 57}_2 ∨ -b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ p_456 ∨ break c in DIMACS: -10376 -10377 10378 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 57}_2 ∧ -b^{8, 57}_1 ∧ -b^{8, 57}_0 ∧ true) c in CNF: c -b^{8, 57}_2 ∨ b^{8, 57}_1 ∨ b^{8, 57}_0 ∨ false c in DIMACS: -10376 10377 10378 0 c 3 does not represent an automaton state. c -(-b^{8, 57}_2 ∧ b^{8, 57}_1 ∧ b^{8, 57}_0 ∧ true) c in CNF: c b^{8, 57}_2 ∨ -b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ false c in DIMACS: 10376 -10377 -10378 0 c -3 does not represent an automaton state. c -( b^{8, 57}_2 ∧ b^{8, 57}_1 ∧ b^{8, 57}_0 ∧ true) c in CNF: c -b^{8, 57}_2 ∨ -b^{8, 57}_1 ∨ -b^{8, 57}_0 ∨ false c in DIMACS: -10376 -10377 -10378 0 c i = 58 c -2+1 --> -1 c ( b^{8, 58}_2 ∧ b^{8, 58}_1 ∧ -b^{8, 58}_0 ∧ p_464) -> ( b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ b^{8, 59}_0) c in CNF: c -b^{8, 58}_2 ∨ -b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ -p_464 ∨ b^{8, 59}_2 c -b^{8, 58}_2 ∨ -b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ -p_464 ∨ -b^{8, 59}_1 c -b^{8, 58}_2 ∨ -b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ -p_464 ∨ b^{8, 59}_0 c in DIMACS: -10379 -10380 10381 -464 10382 0 -10379 -10380 10381 -464 -10383 0 -10379 -10380 10381 -464 10384 0 c -1+1 --> 0 c ( b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ b^{8, 58}_0 ∧ p_464) -> (-b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ -b^{8, 59}_0) c in CNF: c -b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ -p_464 ∨ -b^{8, 59}_2 c -b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ -p_464 ∨ -b^{8, 59}_1 c -b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ -p_464 ∨ -b^{8, 59}_0 c in DIMACS: -10379 10380 -10381 -464 -10382 0 -10379 10380 -10381 -464 -10383 0 -10379 10380 -10381 -464 -10384 0 c 0+1 --> 1 c (-b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ -b^{8, 58}_0 ∧ p_464) -> (-b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ b^{8, 59}_0) c in CNF: c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ -p_464 ∨ -b^{8, 59}_2 c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ -p_464 ∨ -b^{8, 59}_1 c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ -p_464 ∨ b^{8, 59}_0 c in DIMACS: 10379 10380 10381 -464 -10382 0 10379 10380 10381 -464 -10383 0 10379 10380 10381 -464 10384 0 c 1+1 --> 2 c (-b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ b^{8, 58}_0 ∧ p_464) -> (-b^{8, 59}_2 ∧ b^{8, 59}_1 ∧ -b^{8, 59}_0) c in CNF: c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ -p_464 ∨ -b^{8, 59}_2 c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ -p_464 ∨ b^{8, 59}_1 c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ -p_464 ∨ -b^{8, 59}_0 c in DIMACS: 10379 10380 -10381 -464 -10382 0 10379 10380 -10381 -464 10383 0 10379 10380 -10381 -464 -10384 0 c 2+1 --> break c (-b^{8, 58}_2 ∧ b^{8, 58}_1 ∧ -b^{8, 58}_0 ∧ p_464) -> break c in CNF: c b^{8, 58}_2 ∨ -b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ -p_464 ∨ break c in DIMACS: 10379 -10380 10381 -464 1162 0 c 2-1 --> 1 c (-b^{8, 58}_2 ∧ b^{8, 58}_1 ∧ -b^{8, 58}_0 ∧ -p_464) -> (-b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ b^{8, 59}_0) c in CNF: c b^{8, 58}_2 ∨ -b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ p_464 ∨ -b^{8, 59}_2 c b^{8, 58}_2 ∨ -b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ p_464 ∨ -b^{8, 59}_1 c b^{8, 58}_2 ∨ -b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ p_464 ∨ b^{8, 59}_0 c in DIMACS: 10379 -10380 10381 464 -10382 0 10379 -10380 10381 464 -10383 0 10379 -10380 10381 464 10384 0 c 1-1 --> 0 c (-b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ b^{8, 58}_0 ∧ -p_464) -> (-b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ -b^{8, 59}_0) c in CNF: c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ p_464 ∨ -b^{8, 59}_2 c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ p_464 ∨ -b^{8, 59}_1 c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ p_464 ∨ -b^{8, 59}_0 c in DIMACS: 10379 10380 -10381 464 -10382 0 10379 10380 -10381 464 -10383 0 10379 10380 -10381 464 -10384 0 c 0-1 --> -1 c (-b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ -b^{8, 58}_0 ∧ -p_464) -> ( b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ b^{8, 59}_0) c in CNF: c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ p_464 ∨ b^{8, 59}_2 c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ p_464 ∨ -b^{8, 59}_1 c b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ p_464 ∨ b^{8, 59}_0 c in DIMACS: 10379 10380 10381 464 10382 0 10379 10380 10381 464 -10383 0 10379 10380 10381 464 10384 0 c -1-1 --> -2 c ( b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ b^{8, 58}_0 ∧ -p_464) -> ( b^{8, 59}_2 ∧ b^{8, 59}_1 ∧ -b^{8, 59}_0) c in CNF: c -b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ p_464 ∨ b^{8, 59}_2 c -b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ p_464 ∨ b^{8, 59}_1 c -b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ p_464 ∨ -b^{8, 59}_0 c in DIMACS: -10379 10380 -10381 464 10382 0 -10379 10380 -10381 464 10383 0 -10379 10380 -10381 464 -10384 0 c -2-1 --> break c ( b^{8, 58}_2 ∧ b^{8, 58}_1 ∧ -b^{8, 58}_0 ∧ -p_464) -> break c in CNF: c -b^{8, 58}_2 ∨ -b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ p_464 ∨ break c in DIMACS: -10379 -10380 10381 464 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 58}_2 ∧ -b^{8, 58}_1 ∧ -b^{8, 58}_0 ∧ true) c in CNF: c -b^{8, 58}_2 ∨ b^{8, 58}_1 ∨ b^{8, 58}_0 ∨ false c in DIMACS: -10379 10380 10381 0 c 3 does not represent an automaton state. c -(-b^{8, 58}_2 ∧ b^{8, 58}_1 ∧ b^{8, 58}_0 ∧ true) c in CNF: c b^{8, 58}_2 ∨ -b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ false c in DIMACS: 10379 -10380 -10381 0 c -3 does not represent an automaton state. c -( b^{8, 58}_2 ∧ b^{8, 58}_1 ∧ b^{8, 58}_0 ∧ true) c in CNF: c -b^{8, 58}_2 ∨ -b^{8, 58}_1 ∨ -b^{8, 58}_0 ∨ false c in DIMACS: -10379 -10380 -10381 0 c i = 59 c -2+1 --> -1 c ( b^{8, 59}_2 ∧ b^{8, 59}_1 ∧ -b^{8, 59}_0 ∧ p_472) -> ( b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ b^{8, 60}_0) c in CNF: c -b^{8, 59}_2 ∨ -b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ -p_472 ∨ b^{8, 60}_2 c -b^{8, 59}_2 ∨ -b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ -p_472 ∨ -b^{8, 60}_1 c -b^{8, 59}_2 ∨ -b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ -p_472 ∨ b^{8, 60}_0 c in DIMACS: -10382 -10383 10384 -472 10385 0 -10382 -10383 10384 -472 -10386 0 -10382 -10383 10384 -472 10387 0 c -1+1 --> 0 c ( b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ b^{8, 59}_0 ∧ p_472) -> (-b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ -b^{8, 60}_0) c in CNF: c -b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ -p_472 ∨ -b^{8, 60}_2 c -b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ -p_472 ∨ -b^{8, 60}_1 c -b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ -p_472 ∨ -b^{8, 60}_0 c in DIMACS: -10382 10383 -10384 -472 -10385 0 -10382 10383 -10384 -472 -10386 0 -10382 10383 -10384 -472 -10387 0 c 0+1 --> 1 c (-b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ -b^{8, 59}_0 ∧ p_472) -> (-b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ b^{8, 60}_0) c in CNF: c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ -p_472 ∨ -b^{8, 60}_2 c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ -p_472 ∨ -b^{8, 60}_1 c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ -p_472 ∨ b^{8, 60}_0 c in DIMACS: 10382 10383 10384 -472 -10385 0 10382 10383 10384 -472 -10386 0 10382 10383 10384 -472 10387 0 c 1+1 --> 2 c (-b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ b^{8, 59}_0 ∧ p_472) -> (-b^{8, 60}_2 ∧ b^{8, 60}_1 ∧ -b^{8, 60}_0) c in CNF: c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ -p_472 ∨ -b^{8, 60}_2 c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ -p_472 ∨ b^{8, 60}_1 c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ -p_472 ∨ -b^{8, 60}_0 c in DIMACS: 10382 10383 -10384 -472 -10385 0 10382 10383 -10384 -472 10386 0 10382 10383 -10384 -472 -10387 0 c 2+1 --> break c (-b^{8, 59}_2 ∧ b^{8, 59}_1 ∧ -b^{8, 59}_0 ∧ p_472) -> break c in CNF: c b^{8, 59}_2 ∨ -b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ -p_472 ∨ break c in DIMACS: 10382 -10383 10384 -472 1162 0 c 2-1 --> 1 c (-b^{8, 59}_2 ∧ b^{8, 59}_1 ∧ -b^{8, 59}_0 ∧ -p_472) -> (-b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ b^{8, 60}_0) c in CNF: c b^{8, 59}_2 ∨ -b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ p_472 ∨ -b^{8, 60}_2 c b^{8, 59}_2 ∨ -b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ p_472 ∨ -b^{8, 60}_1 c b^{8, 59}_2 ∨ -b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ p_472 ∨ b^{8, 60}_0 c in DIMACS: 10382 -10383 10384 472 -10385 0 10382 -10383 10384 472 -10386 0 10382 -10383 10384 472 10387 0 c 1-1 --> 0 c (-b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ b^{8, 59}_0 ∧ -p_472) -> (-b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ -b^{8, 60}_0) c in CNF: c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ p_472 ∨ -b^{8, 60}_2 c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ p_472 ∨ -b^{8, 60}_1 c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ p_472 ∨ -b^{8, 60}_0 c in DIMACS: 10382 10383 -10384 472 -10385 0 10382 10383 -10384 472 -10386 0 10382 10383 -10384 472 -10387 0 c 0-1 --> -1 c (-b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ -b^{8, 59}_0 ∧ -p_472) -> ( b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ b^{8, 60}_0) c in CNF: c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ p_472 ∨ b^{8, 60}_2 c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ p_472 ∨ -b^{8, 60}_1 c b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ p_472 ∨ b^{8, 60}_0 c in DIMACS: 10382 10383 10384 472 10385 0 10382 10383 10384 472 -10386 0 10382 10383 10384 472 10387 0 c -1-1 --> -2 c ( b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ b^{8, 59}_0 ∧ -p_472) -> ( b^{8, 60}_2 ∧ b^{8, 60}_1 ∧ -b^{8, 60}_0) c in CNF: c -b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ p_472 ∨ b^{8, 60}_2 c -b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ p_472 ∨ b^{8, 60}_1 c -b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ p_472 ∨ -b^{8, 60}_0 c in DIMACS: -10382 10383 -10384 472 10385 0 -10382 10383 -10384 472 10386 0 -10382 10383 -10384 472 -10387 0 c -2-1 --> break c ( b^{8, 59}_2 ∧ b^{8, 59}_1 ∧ -b^{8, 59}_0 ∧ -p_472) -> break c in CNF: c -b^{8, 59}_2 ∨ -b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ p_472 ∨ break c in DIMACS: -10382 -10383 10384 472 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 59}_2 ∧ -b^{8, 59}_1 ∧ -b^{8, 59}_0 ∧ true) c in CNF: c -b^{8, 59}_2 ∨ b^{8, 59}_1 ∨ b^{8, 59}_0 ∨ false c in DIMACS: -10382 10383 10384 0 c 3 does not represent an automaton state. c -(-b^{8, 59}_2 ∧ b^{8, 59}_1 ∧ b^{8, 59}_0 ∧ true) c in CNF: c b^{8, 59}_2 ∨ -b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ false c in DIMACS: 10382 -10383 -10384 0 c -3 does not represent an automaton state. c -( b^{8, 59}_2 ∧ b^{8, 59}_1 ∧ b^{8, 59}_0 ∧ true) c in CNF: c -b^{8, 59}_2 ∨ -b^{8, 59}_1 ∨ -b^{8, 59}_0 ∨ false c in DIMACS: -10382 -10383 -10384 0 c i = 60 c -2+1 --> -1 c ( b^{8, 60}_2 ∧ b^{8, 60}_1 ∧ -b^{8, 60}_0 ∧ p_480) -> ( b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ b^{8, 61}_0) c in CNF: c -b^{8, 60}_2 ∨ -b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ -p_480 ∨ b^{8, 61}_2 c -b^{8, 60}_2 ∨ -b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ -p_480 ∨ -b^{8, 61}_1 c -b^{8, 60}_2 ∨ -b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ -p_480 ∨ b^{8, 61}_0 c in DIMACS: -10385 -10386 10387 -480 10388 0 -10385 -10386 10387 -480 -10389 0 -10385 -10386 10387 -480 10390 0 c -1+1 --> 0 c ( b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ b^{8, 60}_0 ∧ p_480) -> (-b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ -b^{8, 61}_0) c in CNF: c -b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ -p_480 ∨ -b^{8, 61}_2 c -b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ -p_480 ∨ -b^{8, 61}_1 c -b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ -p_480 ∨ -b^{8, 61}_0 c in DIMACS: -10385 10386 -10387 -480 -10388 0 -10385 10386 -10387 -480 -10389 0 -10385 10386 -10387 -480 -10390 0 c 0+1 --> 1 c (-b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ -b^{8, 60}_0 ∧ p_480) -> (-b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ b^{8, 61}_0) c in CNF: c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ -p_480 ∨ -b^{8, 61}_2 c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ -p_480 ∨ -b^{8, 61}_1 c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ -p_480 ∨ b^{8, 61}_0 c in DIMACS: 10385 10386 10387 -480 -10388 0 10385 10386 10387 -480 -10389 0 10385 10386 10387 -480 10390 0 c 1+1 --> 2 c (-b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ b^{8, 60}_0 ∧ p_480) -> (-b^{8, 61}_2 ∧ b^{8, 61}_1 ∧ -b^{8, 61}_0) c in CNF: c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ -p_480 ∨ -b^{8, 61}_2 c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ -p_480 ∨ b^{8, 61}_1 c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ -p_480 ∨ -b^{8, 61}_0 c in DIMACS: 10385 10386 -10387 -480 -10388 0 10385 10386 -10387 -480 10389 0 10385 10386 -10387 -480 -10390 0 c 2+1 --> break c (-b^{8, 60}_2 ∧ b^{8, 60}_1 ∧ -b^{8, 60}_0 ∧ p_480) -> break c in CNF: c b^{8, 60}_2 ∨ -b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ -p_480 ∨ break c in DIMACS: 10385 -10386 10387 -480 1162 0 c 2-1 --> 1 c (-b^{8, 60}_2 ∧ b^{8, 60}_1 ∧ -b^{8, 60}_0 ∧ -p_480) -> (-b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ b^{8, 61}_0) c in CNF: c b^{8, 60}_2 ∨ -b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ p_480 ∨ -b^{8, 61}_2 c b^{8, 60}_2 ∨ -b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ p_480 ∨ -b^{8, 61}_1 c b^{8, 60}_2 ∨ -b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ p_480 ∨ b^{8, 61}_0 c in DIMACS: 10385 -10386 10387 480 -10388 0 10385 -10386 10387 480 -10389 0 10385 -10386 10387 480 10390 0 c 1-1 --> 0 c (-b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ b^{8, 60}_0 ∧ -p_480) -> (-b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ -b^{8, 61}_0) c in CNF: c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ p_480 ∨ -b^{8, 61}_2 c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ p_480 ∨ -b^{8, 61}_1 c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ p_480 ∨ -b^{8, 61}_0 c in DIMACS: 10385 10386 -10387 480 -10388 0 10385 10386 -10387 480 -10389 0 10385 10386 -10387 480 -10390 0 c 0-1 --> -1 c (-b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ -b^{8, 60}_0 ∧ -p_480) -> ( b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ b^{8, 61}_0) c in CNF: c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ p_480 ∨ b^{8, 61}_2 c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ p_480 ∨ -b^{8, 61}_1 c b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ p_480 ∨ b^{8, 61}_0 c in DIMACS: 10385 10386 10387 480 10388 0 10385 10386 10387 480 -10389 0 10385 10386 10387 480 10390 0 c -1-1 --> -2 c ( b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ b^{8, 60}_0 ∧ -p_480) -> ( b^{8, 61}_2 ∧ b^{8, 61}_1 ∧ -b^{8, 61}_0) c in CNF: c -b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ p_480 ∨ b^{8, 61}_2 c -b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ p_480 ∨ b^{8, 61}_1 c -b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ p_480 ∨ -b^{8, 61}_0 c in DIMACS: -10385 10386 -10387 480 10388 0 -10385 10386 -10387 480 10389 0 -10385 10386 -10387 480 -10390 0 c -2-1 --> break c ( b^{8, 60}_2 ∧ b^{8, 60}_1 ∧ -b^{8, 60}_0 ∧ -p_480) -> break c in CNF: c -b^{8, 60}_2 ∨ -b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ p_480 ∨ break c in DIMACS: -10385 -10386 10387 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 60}_2 ∧ -b^{8, 60}_1 ∧ -b^{8, 60}_0 ∧ true) c in CNF: c -b^{8, 60}_2 ∨ b^{8, 60}_1 ∨ b^{8, 60}_0 ∨ false c in DIMACS: -10385 10386 10387 0 c 3 does not represent an automaton state. c -(-b^{8, 60}_2 ∧ b^{8, 60}_1 ∧ b^{8, 60}_0 ∧ true) c in CNF: c b^{8, 60}_2 ∨ -b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ false c in DIMACS: 10385 -10386 -10387 0 c -3 does not represent an automaton state. c -( b^{8, 60}_2 ∧ b^{8, 60}_1 ∧ b^{8, 60}_0 ∧ true) c in CNF: c -b^{8, 60}_2 ∨ -b^{8, 60}_1 ∨ -b^{8, 60}_0 ∨ false c in DIMACS: -10385 -10386 -10387 0 c i = 61 c -2+1 --> -1 c ( b^{8, 61}_2 ∧ b^{8, 61}_1 ∧ -b^{8, 61}_0 ∧ p_488) -> ( b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ b^{8, 62}_0) c in CNF: c -b^{8, 61}_2 ∨ -b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ -p_488 ∨ b^{8, 62}_2 c -b^{8, 61}_2 ∨ -b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ -p_488 ∨ -b^{8, 62}_1 c -b^{8, 61}_2 ∨ -b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ -p_488 ∨ b^{8, 62}_0 c in DIMACS: -10388 -10389 10390 -488 10391 0 -10388 -10389 10390 -488 -10392 0 -10388 -10389 10390 -488 10393 0 c -1+1 --> 0 c ( b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ b^{8, 61}_0 ∧ p_488) -> (-b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ -b^{8, 62}_0) c in CNF: c -b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ -p_488 ∨ -b^{8, 62}_2 c -b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ -p_488 ∨ -b^{8, 62}_1 c -b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ -p_488 ∨ -b^{8, 62}_0 c in DIMACS: -10388 10389 -10390 -488 -10391 0 -10388 10389 -10390 -488 -10392 0 -10388 10389 -10390 -488 -10393 0 c 0+1 --> 1 c (-b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ -b^{8, 61}_0 ∧ p_488) -> (-b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ b^{8, 62}_0) c in CNF: c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ -p_488 ∨ -b^{8, 62}_2 c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ -p_488 ∨ -b^{8, 62}_1 c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ -p_488 ∨ b^{8, 62}_0 c in DIMACS: 10388 10389 10390 -488 -10391 0 10388 10389 10390 -488 -10392 0 10388 10389 10390 -488 10393 0 c 1+1 --> 2 c (-b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ b^{8, 61}_0 ∧ p_488) -> (-b^{8, 62}_2 ∧ b^{8, 62}_1 ∧ -b^{8, 62}_0) c in CNF: c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ -p_488 ∨ -b^{8, 62}_2 c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ -p_488 ∨ b^{8, 62}_1 c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ -p_488 ∨ -b^{8, 62}_0 c in DIMACS: 10388 10389 -10390 -488 -10391 0 10388 10389 -10390 -488 10392 0 10388 10389 -10390 -488 -10393 0 c 2+1 --> break c (-b^{8, 61}_2 ∧ b^{8, 61}_1 ∧ -b^{8, 61}_0 ∧ p_488) -> break c in CNF: c b^{8, 61}_2 ∨ -b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ -p_488 ∨ break c in DIMACS: 10388 -10389 10390 -488 1162 0 c 2-1 --> 1 c (-b^{8, 61}_2 ∧ b^{8, 61}_1 ∧ -b^{8, 61}_0 ∧ -p_488) -> (-b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ b^{8, 62}_0) c in CNF: c b^{8, 61}_2 ∨ -b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ p_488 ∨ -b^{8, 62}_2 c b^{8, 61}_2 ∨ -b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ p_488 ∨ -b^{8, 62}_1 c b^{8, 61}_2 ∨ -b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ p_488 ∨ b^{8, 62}_0 c in DIMACS: 10388 -10389 10390 488 -10391 0 10388 -10389 10390 488 -10392 0 10388 -10389 10390 488 10393 0 c 1-1 --> 0 c (-b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ b^{8, 61}_0 ∧ -p_488) -> (-b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ -b^{8, 62}_0) c in CNF: c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ p_488 ∨ -b^{8, 62}_2 c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ p_488 ∨ -b^{8, 62}_1 c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ p_488 ∨ -b^{8, 62}_0 c in DIMACS: 10388 10389 -10390 488 -10391 0 10388 10389 -10390 488 -10392 0 10388 10389 -10390 488 -10393 0 c 0-1 --> -1 c (-b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ -b^{8, 61}_0 ∧ -p_488) -> ( b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ b^{8, 62}_0) c in CNF: c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ p_488 ∨ b^{8, 62}_2 c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ p_488 ∨ -b^{8, 62}_1 c b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ p_488 ∨ b^{8, 62}_0 c in DIMACS: 10388 10389 10390 488 10391 0 10388 10389 10390 488 -10392 0 10388 10389 10390 488 10393 0 c -1-1 --> -2 c ( b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ b^{8, 61}_0 ∧ -p_488) -> ( b^{8, 62}_2 ∧ b^{8, 62}_1 ∧ -b^{8, 62}_0) c in CNF: c -b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ p_488 ∨ b^{8, 62}_2 c -b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ p_488 ∨ b^{8, 62}_1 c -b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ p_488 ∨ -b^{8, 62}_0 c in DIMACS: -10388 10389 -10390 488 10391 0 -10388 10389 -10390 488 10392 0 -10388 10389 -10390 488 -10393 0 c -2-1 --> break c ( b^{8, 61}_2 ∧ b^{8, 61}_1 ∧ -b^{8, 61}_0 ∧ -p_488) -> break c in CNF: c -b^{8, 61}_2 ∨ -b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ p_488 ∨ break c in DIMACS: -10388 -10389 10390 488 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 61}_2 ∧ -b^{8, 61}_1 ∧ -b^{8, 61}_0 ∧ true) c in CNF: c -b^{8, 61}_2 ∨ b^{8, 61}_1 ∨ b^{8, 61}_0 ∨ false c in DIMACS: -10388 10389 10390 0 c 3 does not represent an automaton state. c -(-b^{8, 61}_2 ∧ b^{8, 61}_1 ∧ b^{8, 61}_0 ∧ true) c in CNF: c b^{8, 61}_2 ∨ -b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ false c in DIMACS: 10388 -10389 -10390 0 c -3 does not represent an automaton state. c -( b^{8, 61}_2 ∧ b^{8, 61}_1 ∧ b^{8, 61}_0 ∧ true) c in CNF: c -b^{8, 61}_2 ∨ -b^{8, 61}_1 ∨ -b^{8, 61}_0 ∨ false c in DIMACS: -10388 -10389 -10390 0 c i = 62 c -2+1 --> -1 c ( b^{8, 62}_2 ∧ b^{8, 62}_1 ∧ -b^{8, 62}_0 ∧ p_496) -> ( b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ b^{8, 63}_0) c in CNF: c -b^{8, 62}_2 ∨ -b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ -p_496 ∨ b^{8, 63}_2 c -b^{8, 62}_2 ∨ -b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ -p_496 ∨ -b^{8, 63}_1 c -b^{8, 62}_2 ∨ -b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ -p_496 ∨ b^{8, 63}_0 c in DIMACS: -10391 -10392 10393 -496 10394 0 -10391 -10392 10393 -496 -10395 0 -10391 -10392 10393 -496 10396 0 c -1+1 --> 0 c ( b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ b^{8, 62}_0 ∧ p_496) -> (-b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ -b^{8, 63}_0) c in CNF: c -b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ -p_496 ∨ -b^{8, 63}_2 c -b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ -p_496 ∨ -b^{8, 63}_1 c -b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ -p_496 ∨ -b^{8, 63}_0 c in DIMACS: -10391 10392 -10393 -496 -10394 0 -10391 10392 -10393 -496 -10395 0 -10391 10392 -10393 -496 -10396 0 c 0+1 --> 1 c (-b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ -b^{8, 62}_0 ∧ p_496) -> (-b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ b^{8, 63}_0) c in CNF: c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ -p_496 ∨ -b^{8, 63}_2 c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ -p_496 ∨ -b^{8, 63}_1 c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ -p_496 ∨ b^{8, 63}_0 c in DIMACS: 10391 10392 10393 -496 -10394 0 10391 10392 10393 -496 -10395 0 10391 10392 10393 -496 10396 0 c 1+1 --> 2 c (-b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ b^{8, 62}_0 ∧ p_496) -> (-b^{8, 63}_2 ∧ b^{8, 63}_1 ∧ -b^{8, 63}_0) c in CNF: c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ -p_496 ∨ -b^{8, 63}_2 c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ -p_496 ∨ b^{8, 63}_1 c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ -p_496 ∨ -b^{8, 63}_0 c in DIMACS: 10391 10392 -10393 -496 -10394 0 10391 10392 -10393 -496 10395 0 10391 10392 -10393 -496 -10396 0 c 2+1 --> break c (-b^{8, 62}_2 ∧ b^{8, 62}_1 ∧ -b^{8, 62}_0 ∧ p_496) -> break c in CNF: c b^{8, 62}_2 ∨ -b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ -p_496 ∨ break c in DIMACS: 10391 -10392 10393 -496 1162 0 c 2-1 --> 1 c (-b^{8, 62}_2 ∧ b^{8, 62}_1 ∧ -b^{8, 62}_0 ∧ -p_496) -> (-b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ b^{8, 63}_0) c in CNF: c b^{8, 62}_2 ∨ -b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ p_496 ∨ -b^{8, 63}_2 c b^{8, 62}_2 ∨ -b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ p_496 ∨ -b^{8, 63}_1 c b^{8, 62}_2 ∨ -b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ p_496 ∨ b^{8, 63}_0 c in DIMACS: 10391 -10392 10393 496 -10394 0 10391 -10392 10393 496 -10395 0 10391 -10392 10393 496 10396 0 c 1-1 --> 0 c (-b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ b^{8, 62}_0 ∧ -p_496) -> (-b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ -b^{8, 63}_0) c in CNF: c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ p_496 ∨ -b^{8, 63}_2 c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ p_496 ∨ -b^{8, 63}_1 c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ p_496 ∨ -b^{8, 63}_0 c in DIMACS: 10391 10392 -10393 496 -10394 0 10391 10392 -10393 496 -10395 0 10391 10392 -10393 496 -10396 0 c 0-1 --> -1 c (-b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ -b^{8, 62}_0 ∧ -p_496) -> ( b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ b^{8, 63}_0) c in CNF: c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ p_496 ∨ b^{8, 63}_2 c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ p_496 ∨ -b^{8, 63}_1 c b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ p_496 ∨ b^{8, 63}_0 c in DIMACS: 10391 10392 10393 496 10394 0 10391 10392 10393 496 -10395 0 10391 10392 10393 496 10396 0 c -1-1 --> -2 c ( b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ b^{8, 62}_0 ∧ -p_496) -> ( b^{8, 63}_2 ∧ b^{8, 63}_1 ∧ -b^{8, 63}_0) c in CNF: c -b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ p_496 ∨ b^{8, 63}_2 c -b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ p_496 ∨ b^{8, 63}_1 c -b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ p_496 ∨ -b^{8, 63}_0 c in DIMACS: -10391 10392 -10393 496 10394 0 -10391 10392 -10393 496 10395 0 -10391 10392 -10393 496 -10396 0 c -2-1 --> break c ( b^{8, 62}_2 ∧ b^{8, 62}_1 ∧ -b^{8, 62}_0 ∧ -p_496) -> break c in CNF: c -b^{8, 62}_2 ∨ -b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ p_496 ∨ break c in DIMACS: -10391 -10392 10393 496 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 62}_2 ∧ -b^{8, 62}_1 ∧ -b^{8, 62}_0 ∧ true) c in CNF: c -b^{8, 62}_2 ∨ b^{8, 62}_1 ∨ b^{8, 62}_0 ∨ false c in DIMACS: -10391 10392 10393 0 c 3 does not represent an automaton state. c -(-b^{8, 62}_2 ∧ b^{8, 62}_1 ∧ b^{8, 62}_0 ∧ true) c in CNF: c b^{8, 62}_2 ∨ -b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ false c in DIMACS: 10391 -10392 -10393 0 c -3 does not represent an automaton state. c -( b^{8, 62}_2 ∧ b^{8, 62}_1 ∧ b^{8, 62}_0 ∧ true) c in CNF: c -b^{8, 62}_2 ∨ -b^{8, 62}_1 ∨ -b^{8, 62}_0 ∨ false c in DIMACS: -10391 -10392 -10393 0 c i = 63 c -2+1 --> -1 c ( b^{8, 63}_2 ∧ b^{8, 63}_1 ∧ -b^{8, 63}_0 ∧ p_504) -> ( b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ b^{8, 64}_0) c in CNF: c -b^{8, 63}_2 ∨ -b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ -p_504 ∨ b^{8, 64}_2 c -b^{8, 63}_2 ∨ -b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ -p_504 ∨ -b^{8, 64}_1 c -b^{8, 63}_2 ∨ -b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ -p_504 ∨ b^{8, 64}_0 c in DIMACS: -10394 -10395 10396 -504 10397 0 -10394 -10395 10396 -504 -10398 0 -10394 -10395 10396 -504 10399 0 c -1+1 --> 0 c ( b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ b^{8, 63}_0 ∧ p_504) -> (-b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ -b^{8, 64}_0) c in CNF: c -b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ -p_504 ∨ -b^{8, 64}_2 c -b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ -p_504 ∨ -b^{8, 64}_1 c -b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ -p_504 ∨ -b^{8, 64}_0 c in DIMACS: -10394 10395 -10396 -504 -10397 0 -10394 10395 -10396 -504 -10398 0 -10394 10395 -10396 -504 -10399 0 c 0+1 --> 1 c (-b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ -b^{8, 63}_0 ∧ p_504) -> (-b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ b^{8, 64}_0) c in CNF: c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ -p_504 ∨ -b^{8, 64}_2 c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ -p_504 ∨ -b^{8, 64}_1 c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ -p_504 ∨ b^{8, 64}_0 c in DIMACS: 10394 10395 10396 -504 -10397 0 10394 10395 10396 -504 -10398 0 10394 10395 10396 -504 10399 0 c 1+1 --> 2 c (-b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ b^{8, 63}_0 ∧ p_504) -> (-b^{8, 64}_2 ∧ b^{8, 64}_1 ∧ -b^{8, 64}_0) c in CNF: c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ -p_504 ∨ -b^{8, 64}_2 c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ -p_504 ∨ b^{8, 64}_1 c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ -p_504 ∨ -b^{8, 64}_0 c in DIMACS: 10394 10395 -10396 -504 -10397 0 10394 10395 -10396 -504 10398 0 10394 10395 -10396 -504 -10399 0 c 2+1 --> break c (-b^{8, 63}_2 ∧ b^{8, 63}_1 ∧ -b^{8, 63}_0 ∧ p_504) -> break c in CNF: c b^{8, 63}_2 ∨ -b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ -p_504 ∨ break c in DIMACS: 10394 -10395 10396 -504 1162 0 c 2-1 --> 1 c (-b^{8, 63}_2 ∧ b^{8, 63}_1 ∧ -b^{8, 63}_0 ∧ -p_504) -> (-b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ b^{8, 64}_0) c in CNF: c b^{8, 63}_2 ∨ -b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ p_504 ∨ -b^{8, 64}_2 c b^{8, 63}_2 ∨ -b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ p_504 ∨ -b^{8, 64}_1 c b^{8, 63}_2 ∨ -b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ p_504 ∨ b^{8, 64}_0 c in DIMACS: 10394 -10395 10396 504 -10397 0 10394 -10395 10396 504 -10398 0 10394 -10395 10396 504 10399 0 c 1-1 --> 0 c (-b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ b^{8, 63}_0 ∧ -p_504) -> (-b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ -b^{8, 64}_0) c in CNF: c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ p_504 ∨ -b^{8, 64}_2 c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ p_504 ∨ -b^{8, 64}_1 c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ p_504 ∨ -b^{8, 64}_0 c in DIMACS: 10394 10395 -10396 504 -10397 0 10394 10395 -10396 504 -10398 0 10394 10395 -10396 504 -10399 0 c 0-1 --> -1 c (-b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ -b^{8, 63}_0 ∧ -p_504) -> ( b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ b^{8, 64}_0) c in CNF: c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ p_504 ∨ b^{8, 64}_2 c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ p_504 ∨ -b^{8, 64}_1 c b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ p_504 ∨ b^{8, 64}_0 c in DIMACS: 10394 10395 10396 504 10397 0 10394 10395 10396 504 -10398 0 10394 10395 10396 504 10399 0 c -1-1 --> -2 c ( b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ b^{8, 63}_0 ∧ -p_504) -> ( b^{8, 64}_2 ∧ b^{8, 64}_1 ∧ -b^{8, 64}_0) c in CNF: c -b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ p_504 ∨ b^{8, 64}_2 c -b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ p_504 ∨ b^{8, 64}_1 c -b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ p_504 ∨ -b^{8, 64}_0 c in DIMACS: -10394 10395 -10396 504 10397 0 -10394 10395 -10396 504 10398 0 -10394 10395 -10396 504 -10399 0 c -2-1 --> break c ( b^{8, 63}_2 ∧ b^{8, 63}_1 ∧ -b^{8, 63}_0 ∧ -p_504) -> break c in CNF: c -b^{8, 63}_2 ∨ -b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ p_504 ∨ break c in DIMACS: -10394 -10395 10396 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 63}_2 ∧ -b^{8, 63}_1 ∧ -b^{8, 63}_0 ∧ true) c in CNF: c -b^{8, 63}_2 ∨ b^{8, 63}_1 ∨ b^{8, 63}_0 ∨ false c in DIMACS: -10394 10395 10396 0 c 3 does not represent an automaton state. c -(-b^{8, 63}_2 ∧ b^{8, 63}_1 ∧ b^{8, 63}_0 ∧ true) c in CNF: c b^{8, 63}_2 ∨ -b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ false c in DIMACS: 10394 -10395 -10396 0 c -3 does not represent an automaton state. c -( b^{8, 63}_2 ∧ b^{8, 63}_1 ∧ b^{8, 63}_0 ∧ true) c in CNF: c -b^{8, 63}_2 ∨ -b^{8, 63}_1 ∨ -b^{8, 63}_0 ∨ false c in DIMACS: -10394 -10395 -10396 0 c i = 64 c -2+1 --> -1 c ( b^{8, 64}_2 ∧ b^{8, 64}_1 ∧ -b^{8, 64}_0 ∧ p_512) -> ( b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ b^{8, 65}_0) c in CNF: c -b^{8, 64}_2 ∨ -b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ -p_512 ∨ b^{8, 65}_2 c -b^{8, 64}_2 ∨ -b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ -p_512 ∨ -b^{8, 65}_1 c -b^{8, 64}_2 ∨ -b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ -p_512 ∨ b^{8, 65}_0 c in DIMACS: -10397 -10398 10399 -512 10400 0 -10397 -10398 10399 -512 -10401 0 -10397 -10398 10399 -512 10402 0 c -1+1 --> 0 c ( b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ b^{8, 64}_0 ∧ p_512) -> (-b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ -b^{8, 65}_0) c in CNF: c -b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ -p_512 ∨ -b^{8, 65}_2 c -b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ -p_512 ∨ -b^{8, 65}_1 c -b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ -p_512 ∨ -b^{8, 65}_0 c in DIMACS: -10397 10398 -10399 -512 -10400 0 -10397 10398 -10399 -512 -10401 0 -10397 10398 -10399 -512 -10402 0 c 0+1 --> 1 c (-b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ -b^{8, 64}_0 ∧ p_512) -> (-b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ b^{8, 65}_0) c in CNF: c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ -p_512 ∨ -b^{8, 65}_2 c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ -p_512 ∨ -b^{8, 65}_1 c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ -p_512 ∨ b^{8, 65}_0 c in DIMACS: 10397 10398 10399 -512 -10400 0 10397 10398 10399 -512 -10401 0 10397 10398 10399 -512 10402 0 c 1+1 --> 2 c (-b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ b^{8, 64}_0 ∧ p_512) -> (-b^{8, 65}_2 ∧ b^{8, 65}_1 ∧ -b^{8, 65}_0) c in CNF: c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ -p_512 ∨ -b^{8, 65}_2 c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ -p_512 ∨ b^{8, 65}_1 c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ -p_512 ∨ -b^{8, 65}_0 c in DIMACS: 10397 10398 -10399 -512 -10400 0 10397 10398 -10399 -512 10401 0 10397 10398 -10399 -512 -10402 0 c 2+1 --> break c (-b^{8, 64}_2 ∧ b^{8, 64}_1 ∧ -b^{8, 64}_0 ∧ p_512) -> break c in CNF: c b^{8, 64}_2 ∨ -b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ -p_512 ∨ break c in DIMACS: 10397 -10398 10399 -512 1162 0 c 2-1 --> 1 c (-b^{8, 64}_2 ∧ b^{8, 64}_1 ∧ -b^{8, 64}_0 ∧ -p_512) -> (-b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ b^{8, 65}_0) c in CNF: c b^{8, 64}_2 ∨ -b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ p_512 ∨ -b^{8, 65}_2 c b^{8, 64}_2 ∨ -b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ p_512 ∨ -b^{8, 65}_1 c b^{8, 64}_2 ∨ -b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ p_512 ∨ b^{8, 65}_0 c in DIMACS: 10397 -10398 10399 512 -10400 0 10397 -10398 10399 512 -10401 0 10397 -10398 10399 512 10402 0 c 1-1 --> 0 c (-b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ b^{8, 64}_0 ∧ -p_512) -> (-b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ -b^{8, 65}_0) c in CNF: c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ p_512 ∨ -b^{8, 65}_2 c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ p_512 ∨ -b^{8, 65}_1 c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ p_512 ∨ -b^{8, 65}_0 c in DIMACS: 10397 10398 -10399 512 -10400 0 10397 10398 -10399 512 -10401 0 10397 10398 -10399 512 -10402 0 c 0-1 --> -1 c (-b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ -b^{8, 64}_0 ∧ -p_512) -> ( b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ b^{8, 65}_0) c in CNF: c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ p_512 ∨ b^{8, 65}_2 c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ p_512 ∨ -b^{8, 65}_1 c b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ p_512 ∨ b^{8, 65}_0 c in DIMACS: 10397 10398 10399 512 10400 0 10397 10398 10399 512 -10401 0 10397 10398 10399 512 10402 0 c -1-1 --> -2 c ( b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ b^{8, 64}_0 ∧ -p_512) -> ( b^{8, 65}_2 ∧ b^{8, 65}_1 ∧ -b^{8, 65}_0) c in CNF: c -b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ p_512 ∨ b^{8, 65}_2 c -b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ p_512 ∨ b^{8, 65}_1 c -b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ p_512 ∨ -b^{8, 65}_0 c in DIMACS: -10397 10398 -10399 512 10400 0 -10397 10398 -10399 512 10401 0 -10397 10398 -10399 512 -10402 0 c -2-1 --> break c ( b^{8, 64}_2 ∧ b^{8, 64}_1 ∧ -b^{8, 64}_0 ∧ -p_512) -> break c in CNF: c -b^{8, 64}_2 ∨ -b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ p_512 ∨ break c in DIMACS: -10397 -10398 10399 512 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 64}_2 ∧ -b^{8, 64}_1 ∧ -b^{8, 64}_0 ∧ true) c in CNF: c -b^{8, 64}_2 ∨ b^{8, 64}_1 ∨ b^{8, 64}_0 ∨ false c in DIMACS: -10397 10398 10399 0 c 3 does not represent an automaton state. c -(-b^{8, 64}_2 ∧ b^{8, 64}_1 ∧ b^{8, 64}_0 ∧ true) c in CNF: c b^{8, 64}_2 ∨ -b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ false c in DIMACS: 10397 -10398 -10399 0 c -3 does not represent an automaton state. c -( b^{8, 64}_2 ∧ b^{8, 64}_1 ∧ b^{8, 64}_0 ∧ true) c in CNF: c -b^{8, 64}_2 ∨ -b^{8, 64}_1 ∨ -b^{8, 64}_0 ∨ false c in DIMACS: -10397 -10398 -10399 0 c i = 65 c -2+1 --> -1 c ( b^{8, 65}_2 ∧ b^{8, 65}_1 ∧ -b^{8, 65}_0 ∧ p_520) -> ( b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ b^{8, 66}_0) c in CNF: c -b^{8, 65}_2 ∨ -b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ -p_520 ∨ b^{8, 66}_2 c -b^{8, 65}_2 ∨ -b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ -p_520 ∨ -b^{8, 66}_1 c -b^{8, 65}_2 ∨ -b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ -p_520 ∨ b^{8, 66}_0 c in DIMACS: -10400 -10401 10402 -520 10403 0 -10400 -10401 10402 -520 -10404 0 -10400 -10401 10402 -520 10405 0 c -1+1 --> 0 c ( b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ b^{8, 65}_0 ∧ p_520) -> (-b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ -b^{8, 66}_0) c in CNF: c -b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ -p_520 ∨ -b^{8, 66}_2 c -b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ -p_520 ∨ -b^{8, 66}_1 c -b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ -p_520 ∨ -b^{8, 66}_0 c in DIMACS: -10400 10401 -10402 -520 -10403 0 -10400 10401 -10402 -520 -10404 0 -10400 10401 -10402 -520 -10405 0 c 0+1 --> 1 c (-b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ -b^{8, 65}_0 ∧ p_520) -> (-b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ b^{8, 66}_0) c in CNF: c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ -p_520 ∨ -b^{8, 66}_2 c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ -p_520 ∨ -b^{8, 66}_1 c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ -p_520 ∨ b^{8, 66}_0 c in DIMACS: 10400 10401 10402 -520 -10403 0 10400 10401 10402 -520 -10404 0 10400 10401 10402 -520 10405 0 c 1+1 --> 2 c (-b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ b^{8, 65}_0 ∧ p_520) -> (-b^{8, 66}_2 ∧ b^{8, 66}_1 ∧ -b^{8, 66}_0) c in CNF: c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ -p_520 ∨ -b^{8, 66}_2 c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ -p_520 ∨ b^{8, 66}_1 c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ -p_520 ∨ -b^{8, 66}_0 c in DIMACS: 10400 10401 -10402 -520 -10403 0 10400 10401 -10402 -520 10404 0 10400 10401 -10402 -520 -10405 0 c 2+1 --> break c (-b^{8, 65}_2 ∧ b^{8, 65}_1 ∧ -b^{8, 65}_0 ∧ p_520) -> break c in CNF: c b^{8, 65}_2 ∨ -b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ -p_520 ∨ break c in DIMACS: 10400 -10401 10402 -520 1162 0 c 2-1 --> 1 c (-b^{8, 65}_2 ∧ b^{8, 65}_1 ∧ -b^{8, 65}_0 ∧ -p_520) -> (-b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ b^{8, 66}_0) c in CNF: c b^{8, 65}_2 ∨ -b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ p_520 ∨ -b^{8, 66}_2 c b^{8, 65}_2 ∨ -b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ p_520 ∨ -b^{8, 66}_1 c b^{8, 65}_2 ∨ -b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ p_520 ∨ b^{8, 66}_0 c in DIMACS: 10400 -10401 10402 520 -10403 0 10400 -10401 10402 520 -10404 0 10400 -10401 10402 520 10405 0 c 1-1 --> 0 c (-b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ b^{8, 65}_0 ∧ -p_520) -> (-b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ -b^{8, 66}_0) c in CNF: c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ p_520 ∨ -b^{8, 66}_2 c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ p_520 ∨ -b^{8, 66}_1 c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ p_520 ∨ -b^{8, 66}_0 c in DIMACS: 10400 10401 -10402 520 -10403 0 10400 10401 -10402 520 -10404 0 10400 10401 -10402 520 -10405 0 c 0-1 --> -1 c (-b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ -b^{8, 65}_0 ∧ -p_520) -> ( b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ b^{8, 66}_0) c in CNF: c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ p_520 ∨ b^{8, 66}_2 c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ p_520 ∨ -b^{8, 66}_1 c b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ p_520 ∨ b^{8, 66}_0 c in DIMACS: 10400 10401 10402 520 10403 0 10400 10401 10402 520 -10404 0 10400 10401 10402 520 10405 0 c -1-1 --> -2 c ( b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ b^{8, 65}_0 ∧ -p_520) -> ( b^{8, 66}_2 ∧ b^{8, 66}_1 ∧ -b^{8, 66}_0) c in CNF: c -b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ p_520 ∨ b^{8, 66}_2 c -b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ p_520 ∨ b^{8, 66}_1 c -b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ p_520 ∨ -b^{8, 66}_0 c in DIMACS: -10400 10401 -10402 520 10403 0 -10400 10401 -10402 520 10404 0 -10400 10401 -10402 520 -10405 0 c -2-1 --> break c ( b^{8, 65}_2 ∧ b^{8, 65}_1 ∧ -b^{8, 65}_0 ∧ -p_520) -> break c in CNF: c -b^{8, 65}_2 ∨ -b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ p_520 ∨ break c in DIMACS: -10400 -10401 10402 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 65}_2 ∧ -b^{8, 65}_1 ∧ -b^{8, 65}_0 ∧ true) c in CNF: c -b^{8, 65}_2 ∨ b^{8, 65}_1 ∨ b^{8, 65}_0 ∨ false c in DIMACS: -10400 10401 10402 0 c 3 does not represent an automaton state. c -(-b^{8, 65}_2 ∧ b^{8, 65}_1 ∧ b^{8, 65}_0 ∧ true) c in CNF: c b^{8, 65}_2 ∨ -b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ false c in DIMACS: 10400 -10401 -10402 0 c -3 does not represent an automaton state. c -( b^{8, 65}_2 ∧ b^{8, 65}_1 ∧ b^{8, 65}_0 ∧ true) c in CNF: c -b^{8, 65}_2 ∨ -b^{8, 65}_1 ∨ -b^{8, 65}_0 ∨ false c in DIMACS: -10400 -10401 -10402 0 c i = 66 c -2+1 --> -1 c ( b^{8, 66}_2 ∧ b^{8, 66}_1 ∧ -b^{8, 66}_0 ∧ p_528) -> ( b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ b^{8, 67}_0) c in CNF: c -b^{8, 66}_2 ∨ -b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ -p_528 ∨ b^{8, 67}_2 c -b^{8, 66}_2 ∨ -b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ -p_528 ∨ -b^{8, 67}_1 c -b^{8, 66}_2 ∨ -b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ -p_528 ∨ b^{8, 67}_0 c in DIMACS: -10403 -10404 10405 -528 10406 0 -10403 -10404 10405 -528 -10407 0 -10403 -10404 10405 -528 10408 0 c -1+1 --> 0 c ( b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ b^{8, 66}_0 ∧ p_528) -> (-b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ -b^{8, 67}_0) c in CNF: c -b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ -p_528 ∨ -b^{8, 67}_2 c -b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ -p_528 ∨ -b^{8, 67}_1 c -b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ -p_528 ∨ -b^{8, 67}_0 c in DIMACS: -10403 10404 -10405 -528 -10406 0 -10403 10404 -10405 -528 -10407 0 -10403 10404 -10405 -528 -10408 0 c 0+1 --> 1 c (-b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ -b^{8, 66}_0 ∧ p_528) -> (-b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ b^{8, 67}_0) c in CNF: c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ -p_528 ∨ -b^{8, 67}_2 c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ -p_528 ∨ -b^{8, 67}_1 c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ -p_528 ∨ b^{8, 67}_0 c in DIMACS: 10403 10404 10405 -528 -10406 0 10403 10404 10405 -528 -10407 0 10403 10404 10405 -528 10408 0 c 1+1 --> 2 c (-b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ b^{8, 66}_0 ∧ p_528) -> (-b^{8, 67}_2 ∧ b^{8, 67}_1 ∧ -b^{8, 67}_0) c in CNF: c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ -p_528 ∨ -b^{8, 67}_2 c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ -p_528 ∨ b^{8, 67}_1 c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ -p_528 ∨ -b^{8, 67}_0 c in DIMACS: 10403 10404 -10405 -528 -10406 0 10403 10404 -10405 -528 10407 0 10403 10404 -10405 -528 -10408 0 c 2+1 --> break c (-b^{8, 66}_2 ∧ b^{8, 66}_1 ∧ -b^{8, 66}_0 ∧ p_528) -> break c in CNF: c b^{8, 66}_2 ∨ -b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ -p_528 ∨ break c in DIMACS: 10403 -10404 10405 -528 1162 0 c 2-1 --> 1 c (-b^{8, 66}_2 ∧ b^{8, 66}_1 ∧ -b^{8, 66}_0 ∧ -p_528) -> (-b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ b^{8, 67}_0) c in CNF: c b^{8, 66}_2 ∨ -b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ p_528 ∨ -b^{8, 67}_2 c b^{8, 66}_2 ∨ -b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ p_528 ∨ -b^{8, 67}_1 c b^{8, 66}_2 ∨ -b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ p_528 ∨ b^{8, 67}_0 c in DIMACS: 10403 -10404 10405 528 -10406 0 10403 -10404 10405 528 -10407 0 10403 -10404 10405 528 10408 0 c 1-1 --> 0 c (-b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ b^{8, 66}_0 ∧ -p_528) -> (-b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ -b^{8, 67}_0) c in CNF: c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ p_528 ∨ -b^{8, 67}_2 c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ p_528 ∨ -b^{8, 67}_1 c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ p_528 ∨ -b^{8, 67}_0 c in DIMACS: 10403 10404 -10405 528 -10406 0 10403 10404 -10405 528 -10407 0 10403 10404 -10405 528 -10408 0 c 0-1 --> -1 c (-b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ -b^{8, 66}_0 ∧ -p_528) -> ( b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ b^{8, 67}_0) c in CNF: c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ p_528 ∨ b^{8, 67}_2 c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ p_528 ∨ -b^{8, 67}_1 c b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ p_528 ∨ b^{8, 67}_0 c in DIMACS: 10403 10404 10405 528 10406 0 10403 10404 10405 528 -10407 0 10403 10404 10405 528 10408 0 c -1-1 --> -2 c ( b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ b^{8, 66}_0 ∧ -p_528) -> ( b^{8, 67}_2 ∧ b^{8, 67}_1 ∧ -b^{8, 67}_0) c in CNF: c -b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ p_528 ∨ b^{8, 67}_2 c -b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ p_528 ∨ b^{8, 67}_1 c -b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ p_528 ∨ -b^{8, 67}_0 c in DIMACS: -10403 10404 -10405 528 10406 0 -10403 10404 -10405 528 10407 0 -10403 10404 -10405 528 -10408 0 c -2-1 --> break c ( b^{8, 66}_2 ∧ b^{8, 66}_1 ∧ -b^{8, 66}_0 ∧ -p_528) -> break c in CNF: c -b^{8, 66}_2 ∨ -b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ p_528 ∨ break c in DIMACS: -10403 -10404 10405 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 66}_2 ∧ -b^{8, 66}_1 ∧ -b^{8, 66}_0 ∧ true) c in CNF: c -b^{8, 66}_2 ∨ b^{8, 66}_1 ∨ b^{8, 66}_0 ∨ false c in DIMACS: -10403 10404 10405 0 c 3 does not represent an automaton state. c -(-b^{8, 66}_2 ∧ b^{8, 66}_1 ∧ b^{8, 66}_0 ∧ true) c in CNF: c b^{8, 66}_2 ∨ -b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ false c in DIMACS: 10403 -10404 -10405 0 c -3 does not represent an automaton state. c -( b^{8, 66}_2 ∧ b^{8, 66}_1 ∧ b^{8, 66}_0 ∧ true) c in CNF: c -b^{8, 66}_2 ∨ -b^{8, 66}_1 ∨ -b^{8, 66}_0 ∨ false c in DIMACS: -10403 -10404 -10405 0 c i = 67 c -2+1 --> -1 c ( b^{8, 67}_2 ∧ b^{8, 67}_1 ∧ -b^{8, 67}_0 ∧ p_536) -> ( b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ b^{8, 68}_0) c in CNF: c -b^{8, 67}_2 ∨ -b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ -p_536 ∨ b^{8, 68}_2 c -b^{8, 67}_2 ∨ -b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ -p_536 ∨ -b^{8, 68}_1 c -b^{8, 67}_2 ∨ -b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ -p_536 ∨ b^{8, 68}_0 c in DIMACS: -10406 -10407 10408 -536 10409 0 -10406 -10407 10408 -536 -10410 0 -10406 -10407 10408 -536 10411 0 c -1+1 --> 0 c ( b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ b^{8, 67}_0 ∧ p_536) -> (-b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ -b^{8, 68}_0) c in CNF: c -b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ -p_536 ∨ -b^{8, 68}_2 c -b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ -p_536 ∨ -b^{8, 68}_1 c -b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ -p_536 ∨ -b^{8, 68}_0 c in DIMACS: -10406 10407 -10408 -536 -10409 0 -10406 10407 -10408 -536 -10410 0 -10406 10407 -10408 -536 -10411 0 c 0+1 --> 1 c (-b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ -b^{8, 67}_0 ∧ p_536) -> (-b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ b^{8, 68}_0) c in CNF: c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ -p_536 ∨ -b^{8, 68}_2 c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ -p_536 ∨ -b^{8, 68}_1 c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ -p_536 ∨ b^{8, 68}_0 c in DIMACS: 10406 10407 10408 -536 -10409 0 10406 10407 10408 -536 -10410 0 10406 10407 10408 -536 10411 0 c 1+1 --> 2 c (-b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ b^{8, 67}_0 ∧ p_536) -> (-b^{8, 68}_2 ∧ b^{8, 68}_1 ∧ -b^{8, 68}_0) c in CNF: c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ -p_536 ∨ -b^{8, 68}_2 c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ -p_536 ∨ b^{8, 68}_1 c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ -p_536 ∨ -b^{8, 68}_0 c in DIMACS: 10406 10407 -10408 -536 -10409 0 10406 10407 -10408 -536 10410 0 10406 10407 -10408 -536 -10411 0 c 2+1 --> break c (-b^{8, 67}_2 ∧ b^{8, 67}_1 ∧ -b^{8, 67}_0 ∧ p_536) -> break c in CNF: c b^{8, 67}_2 ∨ -b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ -p_536 ∨ break c in DIMACS: 10406 -10407 10408 -536 1162 0 c 2-1 --> 1 c (-b^{8, 67}_2 ∧ b^{8, 67}_1 ∧ -b^{8, 67}_0 ∧ -p_536) -> (-b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ b^{8, 68}_0) c in CNF: c b^{8, 67}_2 ∨ -b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ p_536 ∨ -b^{8, 68}_2 c b^{8, 67}_2 ∨ -b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ p_536 ∨ -b^{8, 68}_1 c b^{8, 67}_2 ∨ -b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ p_536 ∨ b^{8, 68}_0 c in DIMACS: 10406 -10407 10408 536 -10409 0 10406 -10407 10408 536 -10410 0 10406 -10407 10408 536 10411 0 c 1-1 --> 0 c (-b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ b^{8, 67}_0 ∧ -p_536) -> (-b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ -b^{8, 68}_0) c in CNF: c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ p_536 ∨ -b^{8, 68}_2 c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ p_536 ∨ -b^{8, 68}_1 c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ p_536 ∨ -b^{8, 68}_0 c in DIMACS: 10406 10407 -10408 536 -10409 0 10406 10407 -10408 536 -10410 0 10406 10407 -10408 536 -10411 0 c 0-1 --> -1 c (-b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ -b^{8, 67}_0 ∧ -p_536) -> ( b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ b^{8, 68}_0) c in CNF: c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ p_536 ∨ b^{8, 68}_2 c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ p_536 ∨ -b^{8, 68}_1 c b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ p_536 ∨ b^{8, 68}_0 c in DIMACS: 10406 10407 10408 536 10409 0 10406 10407 10408 536 -10410 0 10406 10407 10408 536 10411 0 c -1-1 --> -2 c ( b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ b^{8, 67}_0 ∧ -p_536) -> ( b^{8, 68}_2 ∧ b^{8, 68}_1 ∧ -b^{8, 68}_0) c in CNF: c -b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ p_536 ∨ b^{8, 68}_2 c -b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ p_536 ∨ b^{8, 68}_1 c -b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ p_536 ∨ -b^{8, 68}_0 c in DIMACS: -10406 10407 -10408 536 10409 0 -10406 10407 -10408 536 10410 0 -10406 10407 -10408 536 -10411 0 c -2-1 --> break c ( b^{8, 67}_2 ∧ b^{8, 67}_1 ∧ -b^{8, 67}_0 ∧ -p_536) -> break c in CNF: c -b^{8, 67}_2 ∨ -b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ p_536 ∨ break c in DIMACS: -10406 -10407 10408 536 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 67}_2 ∧ -b^{8, 67}_1 ∧ -b^{8, 67}_0 ∧ true) c in CNF: c -b^{8, 67}_2 ∨ b^{8, 67}_1 ∨ b^{8, 67}_0 ∨ false c in DIMACS: -10406 10407 10408 0 c 3 does not represent an automaton state. c -(-b^{8, 67}_2 ∧ b^{8, 67}_1 ∧ b^{8, 67}_0 ∧ true) c in CNF: c b^{8, 67}_2 ∨ -b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ false c in DIMACS: 10406 -10407 -10408 0 c -3 does not represent an automaton state. c -( b^{8, 67}_2 ∧ b^{8, 67}_1 ∧ b^{8, 67}_0 ∧ true) c in CNF: c -b^{8, 67}_2 ∨ -b^{8, 67}_1 ∨ -b^{8, 67}_0 ∨ false c in DIMACS: -10406 -10407 -10408 0 c i = 68 c -2+1 --> -1 c ( b^{8, 68}_2 ∧ b^{8, 68}_1 ∧ -b^{8, 68}_0 ∧ p_544) -> ( b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ b^{8, 69}_0) c in CNF: c -b^{8, 68}_2 ∨ -b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ -p_544 ∨ b^{8, 69}_2 c -b^{8, 68}_2 ∨ -b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ -p_544 ∨ -b^{8, 69}_1 c -b^{8, 68}_2 ∨ -b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ -p_544 ∨ b^{8, 69}_0 c in DIMACS: -10409 -10410 10411 -544 10412 0 -10409 -10410 10411 -544 -10413 0 -10409 -10410 10411 -544 10414 0 c -1+1 --> 0 c ( b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ b^{8, 68}_0 ∧ p_544) -> (-b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ -b^{8, 69}_0) c in CNF: c -b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ -p_544 ∨ -b^{8, 69}_2 c -b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ -p_544 ∨ -b^{8, 69}_1 c -b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ -p_544 ∨ -b^{8, 69}_0 c in DIMACS: -10409 10410 -10411 -544 -10412 0 -10409 10410 -10411 -544 -10413 0 -10409 10410 -10411 -544 -10414 0 c 0+1 --> 1 c (-b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ -b^{8, 68}_0 ∧ p_544) -> (-b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ b^{8, 69}_0) c in CNF: c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ -p_544 ∨ -b^{8, 69}_2 c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ -p_544 ∨ -b^{8, 69}_1 c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ -p_544 ∨ b^{8, 69}_0 c in DIMACS: 10409 10410 10411 -544 -10412 0 10409 10410 10411 -544 -10413 0 10409 10410 10411 -544 10414 0 c 1+1 --> 2 c (-b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ b^{8, 68}_0 ∧ p_544) -> (-b^{8, 69}_2 ∧ b^{8, 69}_1 ∧ -b^{8, 69}_0) c in CNF: c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ -p_544 ∨ -b^{8, 69}_2 c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ -p_544 ∨ b^{8, 69}_1 c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ -p_544 ∨ -b^{8, 69}_0 c in DIMACS: 10409 10410 -10411 -544 -10412 0 10409 10410 -10411 -544 10413 0 10409 10410 -10411 -544 -10414 0 c 2+1 --> break c (-b^{8, 68}_2 ∧ b^{8, 68}_1 ∧ -b^{8, 68}_0 ∧ p_544) -> break c in CNF: c b^{8, 68}_2 ∨ -b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ -p_544 ∨ break c in DIMACS: 10409 -10410 10411 -544 1162 0 c 2-1 --> 1 c (-b^{8, 68}_2 ∧ b^{8, 68}_1 ∧ -b^{8, 68}_0 ∧ -p_544) -> (-b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ b^{8, 69}_0) c in CNF: c b^{8, 68}_2 ∨ -b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ p_544 ∨ -b^{8, 69}_2 c b^{8, 68}_2 ∨ -b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ p_544 ∨ -b^{8, 69}_1 c b^{8, 68}_2 ∨ -b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ p_544 ∨ b^{8, 69}_0 c in DIMACS: 10409 -10410 10411 544 -10412 0 10409 -10410 10411 544 -10413 0 10409 -10410 10411 544 10414 0 c 1-1 --> 0 c (-b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ b^{8, 68}_0 ∧ -p_544) -> (-b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ -b^{8, 69}_0) c in CNF: c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ p_544 ∨ -b^{8, 69}_2 c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ p_544 ∨ -b^{8, 69}_1 c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ p_544 ∨ -b^{8, 69}_0 c in DIMACS: 10409 10410 -10411 544 -10412 0 10409 10410 -10411 544 -10413 0 10409 10410 -10411 544 -10414 0 c 0-1 --> -1 c (-b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ -b^{8, 68}_0 ∧ -p_544) -> ( b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ b^{8, 69}_0) c in CNF: c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ p_544 ∨ b^{8, 69}_2 c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ p_544 ∨ -b^{8, 69}_1 c b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ p_544 ∨ b^{8, 69}_0 c in DIMACS: 10409 10410 10411 544 10412 0 10409 10410 10411 544 -10413 0 10409 10410 10411 544 10414 0 c -1-1 --> -2 c ( b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ b^{8, 68}_0 ∧ -p_544) -> ( b^{8, 69}_2 ∧ b^{8, 69}_1 ∧ -b^{8, 69}_0) c in CNF: c -b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ p_544 ∨ b^{8, 69}_2 c -b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ p_544 ∨ b^{8, 69}_1 c -b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ p_544 ∨ -b^{8, 69}_0 c in DIMACS: -10409 10410 -10411 544 10412 0 -10409 10410 -10411 544 10413 0 -10409 10410 -10411 544 -10414 0 c -2-1 --> break c ( b^{8, 68}_2 ∧ b^{8, 68}_1 ∧ -b^{8, 68}_0 ∧ -p_544) -> break c in CNF: c -b^{8, 68}_2 ∨ -b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ p_544 ∨ break c in DIMACS: -10409 -10410 10411 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 68}_2 ∧ -b^{8, 68}_1 ∧ -b^{8, 68}_0 ∧ true) c in CNF: c -b^{8, 68}_2 ∨ b^{8, 68}_1 ∨ b^{8, 68}_0 ∨ false c in DIMACS: -10409 10410 10411 0 c 3 does not represent an automaton state. c -(-b^{8, 68}_2 ∧ b^{8, 68}_1 ∧ b^{8, 68}_0 ∧ true) c in CNF: c b^{8, 68}_2 ∨ -b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ false c in DIMACS: 10409 -10410 -10411 0 c -3 does not represent an automaton state. c -( b^{8, 68}_2 ∧ b^{8, 68}_1 ∧ b^{8, 68}_0 ∧ true) c in CNF: c -b^{8, 68}_2 ∨ -b^{8, 68}_1 ∨ -b^{8, 68}_0 ∨ false c in DIMACS: -10409 -10410 -10411 0 c i = 69 c -2+1 --> -1 c ( b^{8, 69}_2 ∧ b^{8, 69}_1 ∧ -b^{8, 69}_0 ∧ p_552) -> ( b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ b^{8, 70}_0) c in CNF: c -b^{8, 69}_2 ∨ -b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ -p_552 ∨ b^{8, 70}_2 c -b^{8, 69}_2 ∨ -b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ -p_552 ∨ -b^{8, 70}_1 c -b^{8, 69}_2 ∨ -b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ -p_552 ∨ b^{8, 70}_0 c in DIMACS: -10412 -10413 10414 -552 10415 0 -10412 -10413 10414 -552 -10416 0 -10412 -10413 10414 -552 10417 0 c -1+1 --> 0 c ( b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ b^{8, 69}_0 ∧ p_552) -> (-b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ -b^{8, 70}_0) c in CNF: c -b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ -p_552 ∨ -b^{8, 70}_2 c -b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ -p_552 ∨ -b^{8, 70}_1 c -b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ -p_552 ∨ -b^{8, 70}_0 c in DIMACS: -10412 10413 -10414 -552 -10415 0 -10412 10413 -10414 -552 -10416 0 -10412 10413 -10414 -552 -10417 0 c 0+1 --> 1 c (-b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ -b^{8, 69}_0 ∧ p_552) -> (-b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ b^{8, 70}_0) c in CNF: c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ -p_552 ∨ -b^{8, 70}_2 c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ -p_552 ∨ -b^{8, 70}_1 c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ -p_552 ∨ b^{8, 70}_0 c in DIMACS: 10412 10413 10414 -552 -10415 0 10412 10413 10414 -552 -10416 0 10412 10413 10414 -552 10417 0 c 1+1 --> 2 c (-b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ b^{8, 69}_0 ∧ p_552) -> (-b^{8, 70}_2 ∧ b^{8, 70}_1 ∧ -b^{8, 70}_0) c in CNF: c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ -p_552 ∨ -b^{8, 70}_2 c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ -p_552 ∨ b^{8, 70}_1 c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ -p_552 ∨ -b^{8, 70}_0 c in DIMACS: 10412 10413 -10414 -552 -10415 0 10412 10413 -10414 -552 10416 0 10412 10413 -10414 -552 -10417 0 c 2+1 --> break c (-b^{8, 69}_2 ∧ b^{8, 69}_1 ∧ -b^{8, 69}_0 ∧ p_552) -> break c in CNF: c b^{8, 69}_2 ∨ -b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ -p_552 ∨ break c in DIMACS: 10412 -10413 10414 -552 1162 0 c 2-1 --> 1 c (-b^{8, 69}_2 ∧ b^{8, 69}_1 ∧ -b^{8, 69}_0 ∧ -p_552) -> (-b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ b^{8, 70}_0) c in CNF: c b^{8, 69}_2 ∨ -b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ p_552 ∨ -b^{8, 70}_2 c b^{8, 69}_2 ∨ -b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ p_552 ∨ -b^{8, 70}_1 c b^{8, 69}_2 ∨ -b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ p_552 ∨ b^{8, 70}_0 c in DIMACS: 10412 -10413 10414 552 -10415 0 10412 -10413 10414 552 -10416 0 10412 -10413 10414 552 10417 0 c 1-1 --> 0 c (-b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ b^{8, 69}_0 ∧ -p_552) -> (-b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ -b^{8, 70}_0) c in CNF: c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ p_552 ∨ -b^{8, 70}_2 c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ p_552 ∨ -b^{8, 70}_1 c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ p_552 ∨ -b^{8, 70}_0 c in DIMACS: 10412 10413 -10414 552 -10415 0 10412 10413 -10414 552 -10416 0 10412 10413 -10414 552 -10417 0 c 0-1 --> -1 c (-b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ -b^{8, 69}_0 ∧ -p_552) -> ( b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ b^{8, 70}_0) c in CNF: c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ p_552 ∨ b^{8, 70}_2 c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ p_552 ∨ -b^{8, 70}_1 c b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ p_552 ∨ b^{8, 70}_0 c in DIMACS: 10412 10413 10414 552 10415 0 10412 10413 10414 552 -10416 0 10412 10413 10414 552 10417 0 c -1-1 --> -2 c ( b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ b^{8, 69}_0 ∧ -p_552) -> ( b^{8, 70}_2 ∧ b^{8, 70}_1 ∧ -b^{8, 70}_0) c in CNF: c -b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ p_552 ∨ b^{8, 70}_2 c -b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ p_552 ∨ b^{8, 70}_1 c -b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ p_552 ∨ -b^{8, 70}_0 c in DIMACS: -10412 10413 -10414 552 10415 0 -10412 10413 -10414 552 10416 0 -10412 10413 -10414 552 -10417 0 c -2-1 --> break c ( b^{8, 69}_2 ∧ b^{8, 69}_1 ∧ -b^{8, 69}_0 ∧ -p_552) -> break c in CNF: c -b^{8, 69}_2 ∨ -b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ p_552 ∨ break c in DIMACS: -10412 -10413 10414 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 69}_2 ∧ -b^{8, 69}_1 ∧ -b^{8, 69}_0 ∧ true) c in CNF: c -b^{8, 69}_2 ∨ b^{8, 69}_1 ∨ b^{8, 69}_0 ∨ false c in DIMACS: -10412 10413 10414 0 c 3 does not represent an automaton state. c -(-b^{8, 69}_2 ∧ b^{8, 69}_1 ∧ b^{8, 69}_0 ∧ true) c in CNF: c b^{8, 69}_2 ∨ -b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ false c in DIMACS: 10412 -10413 -10414 0 c -3 does not represent an automaton state. c -( b^{8, 69}_2 ∧ b^{8, 69}_1 ∧ b^{8, 69}_0 ∧ true) c in CNF: c -b^{8, 69}_2 ∨ -b^{8, 69}_1 ∨ -b^{8, 69}_0 ∨ false c in DIMACS: -10412 -10413 -10414 0 c i = 70 c -2+1 --> -1 c ( b^{8, 70}_2 ∧ b^{8, 70}_1 ∧ -b^{8, 70}_0 ∧ p_560) -> ( b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ b^{8, 71}_0) c in CNF: c -b^{8, 70}_2 ∨ -b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ -p_560 ∨ b^{8, 71}_2 c -b^{8, 70}_2 ∨ -b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ -p_560 ∨ -b^{8, 71}_1 c -b^{8, 70}_2 ∨ -b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ -p_560 ∨ b^{8, 71}_0 c in DIMACS: -10415 -10416 10417 -560 10418 0 -10415 -10416 10417 -560 -10419 0 -10415 -10416 10417 -560 10420 0 c -1+1 --> 0 c ( b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ b^{8, 70}_0 ∧ p_560) -> (-b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ -b^{8, 71}_0) c in CNF: c -b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ -p_560 ∨ -b^{8, 71}_2 c -b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ -p_560 ∨ -b^{8, 71}_1 c -b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ -p_560 ∨ -b^{8, 71}_0 c in DIMACS: -10415 10416 -10417 -560 -10418 0 -10415 10416 -10417 -560 -10419 0 -10415 10416 -10417 -560 -10420 0 c 0+1 --> 1 c (-b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ -b^{8, 70}_0 ∧ p_560) -> (-b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ b^{8, 71}_0) c in CNF: c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ -p_560 ∨ -b^{8, 71}_2 c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ -p_560 ∨ -b^{8, 71}_1 c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ -p_560 ∨ b^{8, 71}_0 c in DIMACS: 10415 10416 10417 -560 -10418 0 10415 10416 10417 -560 -10419 0 10415 10416 10417 -560 10420 0 c 1+1 --> 2 c (-b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ b^{8, 70}_0 ∧ p_560) -> (-b^{8, 71}_2 ∧ b^{8, 71}_1 ∧ -b^{8, 71}_0) c in CNF: c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ -p_560 ∨ -b^{8, 71}_2 c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ -p_560 ∨ b^{8, 71}_1 c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ -p_560 ∨ -b^{8, 71}_0 c in DIMACS: 10415 10416 -10417 -560 -10418 0 10415 10416 -10417 -560 10419 0 10415 10416 -10417 -560 -10420 0 c 2+1 --> break c (-b^{8, 70}_2 ∧ b^{8, 70}_1 ∧ -b^{8, 70}_0 ∧ p_560) -> break c in CNF: c b^{8, 70}_2 ∨ -b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ -p_560 ∨ break c in DIMACS: 10415 -10416 10417 -560 1162 0 c 2-1 --> 1 c (-b^{8, 70}_2 ∧ b^{8, 70}_1 ∧ -b^{8, 70}_0 ∧ -p_560) -> (-b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ b^{8, 71}_0) c in CNF: c b^{8, 70}_2 ∨ -b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ p_560 ∨ -b^{8, 71}_2 c b^{8, 70}_2 ∨ -b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ p_560 ∨ -b^{8, 71}_1 c b^{8, 70}_2 ∨ -b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ p_560 ∨ b^{8, 71}_0 c in DIMACS: 10415 -10416 10417 560 -10418 0 10415 -10416 10417 560 -10419 0 10415 -10416 10417 560 10420 0 c 1-1 --> 0 c (-b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ b^{8, 70}_0 ∧ -p_560) -> (-b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ -b^{8, 71}_0) c in CNF: c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ p_560 ∨ -b^{8, 71}_2 c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ p_560 ∨ -b^{8, 71}_1 c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ p_560 ∨ -b^{8, 71}_0 c in DIMACS: 10415 10416 -10417 560 -10418 0 10415 10416 -10417 560 -10419 0 10415 10416 -10417 560 -10420 0 c 0-1 --> -1 c (-b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ -b^{8, 70}_0 ∧ -p_560) -> ( b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ b^{8, 71}_0) c in CNF: c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ p_560 ∨ b^{8, 71}_2 c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ p_560 ∨ -b^{8, 71}_1 c b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ p_560 ∨ b^{8, 71}_0 c in DIMACS: 10415 10416 10417 560 10418 0 10415 10416 10417 560 -10419 0 10415 10416 10417 560 10420 0 c -1-1 --> -2 c ( b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ b^{8, 70}_0 ∧ -p_560) -> ( b^{8, 71}_2 ∧ b^{8, 71}_1 ∧ -b^{8, 71}_0) c in CNF: c -b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ p_560 ∨ b^{8, 71}_2 c -b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ p_560 ∨ b^{8, 71}_1 c -b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ p_560 ∨ -b^{8, 71}_0 c in DIMACS: -10415 10416 -10417 560 10418 0 -10415 10416 -10417 560 10419 0 -10415 10416 -10417 560 -10420 0 c -2-1 --> break c ( b^{8, 70}_2 ∧ b^{8, 70}_1 ∧ -b^{8, 70}_0 ∧ -p_560) -> break c in CNF: c -b^{8, 70}_2 ∨ -b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ p_560 ∨ break c in DIMACS: -10415 -10416 10417 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 70}_2 ∧ -b^{8, 70}_1 ∧ -b^{8, 70}_0 ∧ true) c in CNF: c -b^{8, 70}_2 ∨ b^{8, 70}_1 ∨ b^{8, 70}_0 ∨ false c in DIMACS: -10415 10416 10417 0 c 3 does not represent an automaton state. c -(-b^{8, 70}_2 ∧ b^{8, 70}_1 ∧ b^{8, 70}_0 ∧ true) c in CNF: c b^{8, 70}_2 ∨ -b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ false c in DIMACS: 10415 -10416 -10417 0 c -3 does not represent an automaton state. c -( b^{8, 70}_2 ∧ b^{8, 70}_1 ∧ b^{8, 70}_0 ∧ true) c in CNF: c -b^{8, 70}_2 ∨ -b^{8, 70}_1 ∨ -b^{8, 70}_0 ∨ false c in DIMACS: -10415 -10416 -10417 0 c i = 71 c -2+1 --> -1 c ( b^{8, 71}_2 ∧ b^{8, 71}_1 ∧ -b^{8, 71}_0 ∧ p_568) -> ( b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ b^{8, 72}_0) c in CNF: c -b^{8, 71}_2 ∨ -b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ -p_568 ∨ b^{8, 72}_2 c -b^{8, 71}_2 ∨ -b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ -p_568 ∨ -b^{8, 72}_1 c -b^{8, 71}_2 ∨ -b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ -p_568 ∨ b^{8, 72}_0 c in DIMACS: -10418 -10419 10420 -568 10421 0 -10418 -10419 10420 -568 -10422 0 -10418 -10419 10420 -568 10423 0 c -1+1 --> 0 c ( b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ b^{8, 71}_0 ∧ p_568) -> (-b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ -b^{8, 72}_0) c in CNF: c -b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ -p_568 ∨ -b^{8, 72}_2 c -b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ -p_568 ∨ -b^{8, 72}_1 c -b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ -p_568 ∨ -b^{8, 72}_0 c in DIMACS: -10418 10419 -10420 -568 -10421 0 -10418 10419 -10420 -568 -10422 0 -10418 10419 -10420 -568 -10423 0 c 0+1 --> 1 c (-b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ -b^{8, 71}_0 ∧ p_568) -> (-b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ b^{8, 72}_0) c in CNF: c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ -p_568 ∨ -b^{8, 72}_2 c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ -p_568 ∨ -b^{8, 72}_1 c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ -p_568 ∨ b^{8, 72}_0 c in DIMACS: 10418 10419 10420 -568 -10421 0 10418 10419 10420 -568 -10422 0 10418 10419 10420 -568 10423 0 c 1+1 --> 2 c (-b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ b^{8, 71}_0 ∧ p_568) -> (-b^{8, 72}_2 ∧ b^{8, 72}_1 ∧ -b^{8, 72}_0) c in CNF: c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ -p_568 ∨ -b^{8, 72}_2 c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ -p_568 ∨ b^{8, 72}_1 c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ -p_568 ∨ -b^{8, 72}_0 c in DIMACS: 10418 10419 -10420 -568 -10421 0 10418 10419 -10420 -568 10422 0 10418 10419 -10420 -568 -10423 0 c 2+1 --> break c (-b^{8, 71}_2 ∧ b^{8, 71}_1 ∧ -b^{8, 71}_0 ∧ p_568) -> break c in CNF: c b^{8, 71}_2 ∨ -b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ -p_568 ∨ break c in DIMACS: 10418 -10419 10420 -568 1162 0 c 2-1 --> 1 c (-b^{8, 71}_2 ∧ b^{8, 71}_1 ∧ -b^{8, 71}_0 ∧ -p_568) -> (-b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ b^{8, 72}_0) c in CNF: c b^{8, 71}_2 ∨ -b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ p_568 ∨ -b^{8, 72}_2 c b^{8, 71}_2 ∨ -b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ p_568 ∨ -b^{8, 72}_1 c b^{8, 71}_2 ∨ -b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ p_568 ∨ b^{8, 72}_0 c in DIMACS: 10418 -10419 10420 568 -10421 0 10418 -10419 10420 568 -10422 0 10418 -10419 10420 568 10423 0 c 1-1 --> 0 c (-b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ b^{8, 71}_0 ∧ -p_568) -> (-b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ -b^{8, 72}_0) c in CNF: c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ p_568 ∨ -b^{8, 72}_2 c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ p_568 ∨ -b^{8, 72}_1 c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ p_568 ∨ -b^{8, 72}_0 c in DIMACS: 10418 10419 -10420 568 -10421 0 10418 10419 -10420 568 -10422 0 10418 10419 -10420 568 -10423 0 c 0-1 --> -1 c (-b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ -b^{8, 71}_0 ∧ -p_568) -> ( b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ b^{8, 72}_0) c in CNF: c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ p_568 ∨ b^{8, 72}_2 c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ p_568 ∨ -b^{8, 72}_1 c b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ p_568 ∨ b^{8, 72}_0 c in DIMACS: 10418 10419 10420 568 10421 0 10418 10419 10420 568 -10422 0 10418 10419 10420 568 10423 0 c -1-1 --> -2 c ( b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ b^{8, 71}_0 ∧ -p_568) -> ( b^{8, 72}_2 ∧ b^{8, 72}_1 ∧ -b^{8, 72}_0) c in CNF: c -b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ p_568 ∨ b^{8, 72}_2 c -b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ p_568 ∨ b^{8, 72}_1 c -b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ p_568 ∨ -b^{8, 72}_0 c in DIMACS: -10418 10419 -10420 568 10421 0 -10418 10419 -10420 568 10422 0 -10418 10419 -10420 568 -10423 0 c -2-1 --> break c ( b^{8, 71}_2 ∧ b^{8, 71}_1 ∧ -b^{8, 71}_0 ∧ -p_568) -> break c in CNF: c -b^{8, 71}_2 ∨ -b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ p_568 ∨ break c in DIMACS: -10418 -10419 10420 568 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 71}_2 ∧ -b^{8, 71}_1 ∧ -b^{8, 71}_0 ∧ true) c in CNF: c -b^{8, 71}_2 ∨ b^{8, 71}_1 ∨ b^{8, 71}_0 ∨ false c in DIMACS: -10418 10419 10420 0 c 3 does not represent an automaton state. c -(-b^{8, 71}_2 ∧ b^{8, 71}_1 ∧ b^{8, 71}_0 ∧ true) c in CNF: c b^{8, 71}_2 ∨ -b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ false c in DIMACS: 10418 -10419 -10420 0 c -3 does not represent an automaton state. c -( b^{8, 71}_2 ∧ b^{8, 71}_1 ∧ b^{8, 71}_0 ∧ true) c in CNF: c -b^{8, 71}_2 ∨ -b^{8, 71}_1 ∨ -b^{8, 71}_0 ∨ false c in DIMACS: -10418 -10419 -10420 0 c i = 72 c -2+1 --> -1 c ( b^{8, 72}_2 ∧ b^{8, 72}_1 ∧ -b^{8, 72}_0 ∧ p_576) -> ( b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ b^{8, 73}_0) c in CNF: c -b^{8, 72}_2 ∨ -b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ -p_576 ∨ b^{8, 73}_2 c -b^{8, 72}_2 ∨ -b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ -p_576 ∨ -b^{8, 73}_1 c -b^{8, 72}_2 ∨ -b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ -p_576 ∨ b^{8, 73}_0 c in DIMACS: -10421 -10422 10423 -576 10424 0 -10421 -10422 10423 -576 -10425 0 -10421 -10422 10423 -576 10426 0 c -1+1 --> 0 c ( b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ b^{8, 72}_0 ∧ p_576) -> (-b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ -b^{8, 73}_0) c in CNF: c -b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ -p_576 ∨ -b^{8, 73}_2 c -b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ -p_576 ∨ -b^{8, 73}_1 c -b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ -p_576 ∨ -b^{8, 73}_0 c in DIMACS: -10421 10422 -10423 -576 -10424 0 -10421 10422 -10423 -576 -10425 0 -10421 10422 -10423 -576 -10426 0 c 0+1 --> 1 c (-b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ -b^{8, 72}_0 ∧ p_576) -> (-b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ b^{8, 73}_0) c in CNF: c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ -p_576 ∨ -b^{8, 73}_2 c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ -p_576 ∨ -b^{8, 73}_1 c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ -p_576 ∨ b^{8, 73}_0 c in DIMACS: 10421 10422 10423 -576 -10424 0 10421 10422 10423 -576 -10425 0 10421 10422 10423 -576 10426 0 c 1+1 --> 2 c (-b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ b^{8, 72}_0 ∧ p_576) -> (-b^{8, 73}_2 ∧ b^{8, 73}_1 ∧ -b^{8, 73}_0) c in CNF: c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ -p_576 ∨ -b^{8, 73}_2 c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ -p_576 ∨ b^{8, 73}_1 c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ -p_576 ∨ -b^{8, 73}_0 c in DIMACS: 10421 10422 -10423 -576 -10424 0 10421 10422 -10423 -576 10425 0 10421 10422 -10423 -576 -10426 0 c 2+1 --> break c (-b^{8, 72}_2 ∧ b^{8, 72}_1 ∧ -b^{8, 72}_0 ∧ p_576) -> break c in CNF: c b^{8, 72}_2 ∨ -b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ -p_576 ∨ break c in DIMACS: 10421 -10422 10423 -576 1162 0 c 2-1 --> 1 c (-b^{8, 72}_2 ∧ b^{8, 72}_1 ∧ -b^{8, 72}_0 ∧ -p_576) -> (-b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ b^{8, 73}_0) c in CNF: c b^{8, 72}_2 ∨ -b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ p_576 ∨ -b^{8, 73}_2 c b^{8, 72}_2 ∨ -b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ p_576 ∨ -b^{8, 73}_1 c b^{8, 72}_2 ∨ -b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ p_576 ∨ b^{8, 73}_0 c in DIMACS: 10421 -10422 10423 576 -10424 0 10421 -10422 10423 576 -10425 0 10421 -10422 10423 576 10426 0 c 1-1 --> 0 c (-b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ b^{8, 72}_0 ∧ -p_576) -> (-b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ -b^{8, 73}_0) c in CNF: c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ p_576 ∨ -b^{8, 73}_2 c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ p_576 ∨ -b^{8, 73}_1 c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ p_576 ∨ -b^{8, 73}_0 c in DIMACS: 10421 10422 -10423 576 -10424 0 10421 10422 -10423 576 -10425 0 10421 10422 -10423 576 -10426 0 c 0-1 --> -1 c (-b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ -b^{8, 72}_0 ∧ -p_576) -> ( b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ b^{8, 73}_0) c in CNF: c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ p_576 ∨ b^{8, 73}_2 c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ p_576 ∨ -b^{8, 73}_1 c b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ p_576 ∨ b^{8, 73}_0 c in DIMACS: 10421 10422 10423 576 10424 0 10421 10422 10423 576 -10425 0 10421 10422 10423 576 10426 0 c -1-1 --> -2 c ( b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ b^{8, 72}_0 ∧ -p_576) -> ( b^{8, 73}_2 ∧ b^{8, 73}_1 ∧ -b^{8, 73}_0) c in CNF: c -b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ p_576 ∨ b^{8, 73}_2 c -b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ p_576 ∨ b^{8, 73}_1 c -b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ p_576 ∨ -b^{8, 73}_0 c in DIMACS: -10421 10422 -10423 576 10424 0 -10421 10422 -10423 576 10425 0 -10421 10422 -10423 576 -10426 0 c -2-1 --> break c ( b^{8, 72}_2 ∧ b^{8, 72}_1 ∧ -b^{8, 72}_0 ∧ -p_576) -> break c in CNF: c -b^{8, 72}_2 ∨ -b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ p_576 ∨ break c in DIMACS: -10421 -10422 10423 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 72}_2 ∧ -b^{8, 72}_1 ∧ -b^{8, 72}_0 ∧ true) c in CNF: c -b^{8, 72}_2 ∨ b^{8, 72}_1 ∨ b^{8, 72}_0 ∨ false c in DIMACS: -10421 10422 10423 0 c 3 does not represent an automaton state. c -(-b^{8, 72}_2 ∧ b^{8, 72}_1 ∧ b^{8, 72}_0 ∧ true) c in CNF: c b^{8, 72}_2 ∨ -b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ false c in DIMACS: 10421 -10422 -10423 0 c -3 does not represent an automaton state. c -( b^{8, 72}_2 ∧ b^{8, 72}_1 ∧ b^{8, 72}_0 ∧ true) c in CNF: c -b^{8, 72}_2 ∨ -b^{8, 72}_1 ∨ -b^{8, 72}_0 ∨ false c in DIMACS: -10421 -10422 -10423 0 c i = 73 c -2+1 --> -1 c ( b^{8, 73}_2 ∧ b^{8, 73}_1 ∧ -b^{8, 73}_0 ∧ p_584) -> ( b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ b^{8, 74}_0) c in CNF: c -b^{8, 73}_2 ∨ -b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ -p_584 ∨ b^{8, 74}_2 c -b^{8, 73}_2 ∨ -b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ -p_584 ∨ -b^{8, 74}_1 c -b^{8, 73}_2 ∨ -b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ -p_584 ∨ b^{8, 74}_0 c in DIMACS: -10424 -10425 10426 -584 10427 0 -10424 -10425 10426 -584 -10428 0 -10424 -10425 10426 -584 10429 0 c -1+1 --> 0 c ( b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ b^{8, 73}_0 ∧ p_584) -> (-b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ -b^{8, 74}_0) c in CNF: c -b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ -p_584 ∨ -b^{8, 74}_2 c -b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ -p_584 ∨ -b^{8, 74}_1 c -b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ -p_584 ∨ -b^{8, 74}_0 c in DIMACS: -10424 10425 -10426 -584 -10427 0 -10424 10425 -10426 -584 -10428 0 -10424 10425 -10426 -584 -10429 0 c 0+1 --> 1 c (-b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ -b^{8, 73}_0 ∧ p_584) -> (-b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ b^{8, 74}_0) c in CNF: c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ -p_584 ∨ -b^{8, 74}_2 c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ -p_584 ∨ -b^{8, 74}_1 c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ -p_584 ∨ b^{8, 74}_0 c in DIMACS: 10424 10425 10426 -584 -10427 0 10424 10425 10426 -584 -10428 0 10424 10425 10426 -584 10429 0 c 1+1 --> 2 c (-b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ b^{8, 73}_0 ∧ p_584) -> (-b^{8, 74}_2 ∧ b^{8, 74}_1 ∧ -b^{8, 74}_0) c in CNF: c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ -p_584 ∨ -b^{8, 74}_2 c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ -p_584 ∨ b^{8, 74}_1 c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ -p_584 ∨ -b^{8, 74}_0 c in DIMACS: 10424 10425 -10426 -584 -10427 0 10424 10425 -10426 -584 10428 0 10424 10425 -10426 -584 -10429 0 c 2+1 --> break c (-b^{8, 73}_2 ∧ b^{8, 73}_1 ∧ -b^{8, 73}_0 ∧ p_584) -> break c in CNF: c b^{8, 73}_2 ∨ -b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ -p_584 ∨ break c in DIMACS: 10424 -10425 10426 -584 1162 0 c 2-1 --> 1 c (-b^{8, 73}_2 ∧ b^{8, 73}_1 ∧ -b^{8, 73}_0 ∧ -p_584) -> (-b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ b^{8, 74}_0) c in CNF: c b^{8, 73}_2 ∨ -b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ p_584 ∨ -b^{8, 74}_2 c b^{8, 73}_2 ∨ -b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ p_584 ∨ -b^{8, 74}_1 c b^{8, 73}_2 ∨ -b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ p_584 ∨ b^{8, 74}_0 c in DIMACS: 10424 -10425 10426 584 -10427 0 10424 -10425 10426 584 -10428 0 10424 -10425 10426 584 10429 0 c 1-1 --> 0 c (-b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ b^{8, 73}_0 ∧ -p_584) -> (-b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ -b^{8, 74}_0) c in CNF: c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ p_584 ∨ -b^{8, 74}_2 c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ p_584 ∨ -b^{8, 74}_1 c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ p_584 ∨ -b^{8, 74}_0 c in DIMACS: 10424 10425 -10426 584 -10427 0 10424 10425 -10426 584 -10428 0 10424 10425 -10426 584 -10429 0 c 0-1 --> -1 c (-b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ -b^{8, 73}_0 ∧ -p_584) -> ( b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ b^{8, 74}_0) c in CNF: c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ p_584 ∨ b^{8, 74}_2 c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ p_584 ∨ -b^{8, 74}_1 c b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ p_584 ∨ b^{8, 74}_0 c in DIMACS: 10424 10425 10426 584 10427 0 10424 10425 10426 584 -10428 0 10424 10425 10426 584 10429 0 c -1-1 --> -2 c ( b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ b^{8, 73}_0 ∧ -p_584) -> ( b^{8, 74}_2 ∧ b^{8, 74}_1 ∧ -b^{8, 74}_0) c in CNF: c -b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ p_584 ∨ b^{8, 74}_2 c -b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ p_584 ∨ b^{8, 74}_1 c -b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ p_584 ∨ -b^{8, 74}_0 c in DIMACS: -10424 10425 -10426 584 10427 0 -10424 10425 -10426 584 10428 0 -10424 10425 -10426 584 -10429 0 c -2-1 --> break c ( b^{8, 73}_2 ∧ b^{8, 73}_1 ∧ -b^{8, 73}_0 ∧ -p_584) -> break c in CNF: c -b^{8, 73}_2 ∨ -b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ p_584 ∨ break c in DIMACS: -10424 -10425 10426 584 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 73}_2 ∧ -b^{8, 73}_1 ∧ -b^{8, 73}_0 ∧ true) c in CNF: c -b^{8, 73}_2 ∨ b^{8, 73}_1 ∨ b^{8, 73}_0 ∨ false c in DIMACS: -10424 10425 10426 0 c 3 does not represent an automaton state. c -(-b^{8, 73}_2 ∧ b^{8, 73}_1 ∧ b^{8, 73}_0 ∧ true) c in CNF: c b^{8, 73}_2 ∨ -b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ false c in DIMACS: 10424 -10425 -10426 0 c -3 does not represent an automaton state. c -( b^{8, 73}_2 ∧ b^{8, 73}_1 ∧ b^{8, 73}_0 ∧ true) c in CNF: c -b^{8, 73}_2 ∨ -b^{8, 73}_1 ∨ -b^{8, 73}_0 ∨ false c in DIMACS: -10424 -10425 -10426 0 c i = 74 c -2+1 --> -1 c ( b^{8, 74}_2 ∧ b^{8, 74}_1 ∧ -b^{8, 74}_0 ∧ p_592) -> ( b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ b^{8, 75}_0) c in CNF: c -b^{8, 74}_2 ∨ -b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ -p_592 ∨ b^{8, 75}_2 c -b^{8, 74}_2 ∨ -b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ -p_592 ∨ -b^{8, 75}_1 c -b^{8, 74}_2 ∨ -b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ -p_592 ∨ b^{8, 75}_0 c in DIMACS: -10427 -10428 10429 -592 10430 0 -10427 -10428 10429 -592 -10431 0 -10427 -10428 10429 -592 10432 0 c -1+1 --> 0 c ( b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ b^{8, 74}_0 ∧ p_592) -> (-b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ -b^{8, 75}_0) c in CNF: c -b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ -p_592 ∨ -b^{8, 75}_2 c -b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ -p_592 ∨ -b^{8, 75}_1 c -b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ -p_592 ∨ -b^{8, 75}_0 c in DIMACS: -10427 10428 -10429 -592 -10430 0 -10427 10428 -10429 -592 -10431 0 -10427 10428 -10429 -592 -10432 0 c 0+1 --> 1 c (-b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ -b^{8, 74}_0 ∧ p_592) -> (-b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ b^{8, 75}_0) c in CNF: c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ -p_592 ∨ -b^{8, 75}_2 c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ -p_592 ∨ -b^{8, 75}_1 c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ -p_592 ∨ b^{8, 75}_0 c in DIMACS: 10427 10428 10429 -592 -10430 0 10427 10428 10429 -592 -10431 0 10427 10428 10429 -592 10432 0 c 1+1 --> 2 c (-b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ b^{8, 74}_0 ∧ p_592) -> (-b^{8, 75}_2 ∧ b^{8, 75}_1 ∧ -b^{8, 75}_0) c in CNF: c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ -p_592 ∨ -b^{8, 75}_2 c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ -p_592 ∨ b^{8, 75}_1 c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ -p_592 ∨ -b^{8, 75}_0 c in DIMACS: 10427 10428 -10429 -592 -10430 0 10427 10428 -10429 -592 10431 0 10427 10428 -10429 -592 -10432 0 c 2+1 --> break c (-b^{8, 74}_2 ∧ b^{8, 74}_1 ∧ -b^{8, 74}_0 ∧ p_592) -> break c in CNF: c b^{8, 74}_2 ∨ -b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ -p_592 ∨ break c in DIMACS: 10427 -10428 10429 -592 1162 0 c 2-1 --> 1 c (-b^{8, 74}_2 ∧ b^{8, 74}_1 ∧ -b^{8, 74}_0 ∧ -p_592) -> (-b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ b^{8, 75}_0) c in CNF: c b^{8, 74}_2 ∨ -b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ p_592 ∨ -b^{8, 75}_2 c b^{8, 74}_2 ∨ -b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ p_592 ∨ -b^{8, 75}_1 c b^{8, 74}_2 ∨ -b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ p_592 ∨ b^{8, 75}_0 c in DIMACS: 10427 -10428 10429 592 -10430 0 10427 -10428 10429 592 -10431 0 10427 -10428 10429 592 10432 0 c 1-1 --> 0 c (-b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ b^{8, 74}_0 ∧ -p_592) -> (-b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ -b^{8, 75}_0) c in CNF: c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ p_592 ∨ -b^{8, 75}_2 c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ p_592 ∨ -b^{8, 75}_1 c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ p_592 ∨ -b^{8, 75}_0 c in DIMACS: 10427 10428 -10429 592 -10430 0 10427 10428 -10429 592 -10431 0 10427 10428 -10429 592 -10432 0 c 0-1 --> -1 c (-b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ -b^{8, 74}_0 ∧ -p_592) -> ( b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ b^{8, 75}_0) c in CNF: c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ p_592 ∨ b^{8, 75}_2 c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ p_592 ∨ -b^{8, 75}_1 c b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ p_592 ∨ b^{8, 75}_0 c in DIMACS: 10427 10428 10429 592 10430 0 10427 10428 10429 592 -10431 0 10427 10428 10429 592 10432 0 c -1-1 --> -2 c ( b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ b^{8, 74}_0 ∧ -p_592) -> ( b^{8, 75}_2 ∧ b^{8, 75}_1 ∧ -b^{8, 75}_0) c in CNF: c -b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ p_592 ∨ b^{8, 75}_2 c -b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ p_592 ∨ b^{8, 75}_1 c -b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ p_592 ∨ -b^{8, 75}_0 c in DIMACS: -10427 10428 -10429 592 10430 0 -10427 10428 -10429 592 10431 0 -10427 10428 -10429 592 -10432 0 c -2-1 --> break c ( b^{8, 74}_2 ∧ b^{8, 74}_1 ∧ -b^{8, 74}_0 ∧ -p_592) -> break c in CNF: c -b^{8, 74}_2 ∨ -b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ p_592 ∨ break c in DIMACS: -10427 -10428 10429 592 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 74}_2 ∧ -b^{8, 74}_1 ∧ -b^{8, 74}_0 ∧ true) c in CNF: c -b^{8, 74}_2 ∨ b^{8, 74}_1 ∨ b^{8, 74}_0 ∨ false c in DIMACS: -10427 10428 10429 0 c 3 does not represent an automaton state. c -(-b^{8, 74}_2 ∧ b^{8, 74}_1 ∧ b^{8, 74}_0 ∧ true) c in CNF: c b^{8, 74}_2 ∨ -b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ false c in DIMACS: 10427 -10428 -10429 0 c -3 does not represent an automaton state. c -( b^{8, 74}_2 ∧ b^{8, 74}_1 ∧ b^{8, 74}_0 ∧ true) c in CNF: c -b^{8, 74}_2 ∨ -b^{8, 74}_1 ∨ -b^{8, 74}_0 ∨ false c in DIMACS: -10427 -10428 -10429 0 c i = 75 c -2+1 --> -1 c ( b^{8, 75}_2 ∧ b^{8, 75}_1 ∧ -b^{8, 75}_0 ∧ p_600) -> ( b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ b^{8, 76}_0) c in CNF: c -b^{8, 75}_2 ∨ -b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ -p_600 ∨ b^{8, 76}_2 c -b^{8, 75}_2 ∨ -b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ -p_600 ∨ -b^{8, 76}_1 c -b^{8, 75}_2 ∨ -b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ -p_600 ∨ b^{8, 76}_0 c in DIMACS: -10430 -10431 10432 -600 10433 0 -10430 -10431 10432 -600 -10434 0 -10430 -10431 10432 -600 10435 0 c -1+1 --> 0 c ( b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ b^{8, 75}_0 ∧ p_600) -> (-b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ -b^{8, 76}_0) c in CNF: c -b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ -p_600 ∨ -b^{8, 76}_2 c -b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ -p_600 ∨ -b^{8, 76}_1 c -b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ -p_600 ∨ -b^{8, 76}_0 c in DIMACS: -10430 10431 -10432 -600 -10433 0 -10430 10431 -10432 -600 -10434 0 -10430 10431 -10432 -600 -10435 0 c 0+1 --> 1 c (-b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ -b^{8, 75}_0 ∧ p_600) -> (-b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ b^{8, 76}_0) c in CNF: c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ -p_600 ∨ -b^{8, 76}_2 c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ -p_600 ∨ -b^{8, 76}_1 c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ -p_600 ∨ b^{8, 76}_0 c in DIMACS: 10430 10431 10432 -600 -10433 0 10430 10431 10432 -600 -10434 0 10430 10431 10432 -600 10435 0 c 1+1 --> 2 c (-b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ b^{8, 75}_0 ∧ p_600) -> (-b^{8, 76}_2 ∧ b^{8, 76}_1 ∧ -b^{8, 76}_0) c in CNF: c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ -p_600 ∨ -b^{8, 76}_2 c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ -p_600 ∨ b^{8, 76}_1 c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ -p_600 ∨ -b^{8, 76}_0 c in DIMACS: 10430 10431 -10432 -600 -10433 0 10430 10431 -10432 -600 10434 0 10430 10431 -10432 -600 -10435 0 c 2+1 --> break c (-b^{8, 75}_2 ∧ b^{8, 75}_1 ∧ -b^{8, 75}_0 ∧ p_600) -> break c in CNF: c b^{8, 75}_2 ∨ -b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ -p_600 ∨ break c in DIMACS: 10430 -10431 10432 -600 1162 0 c 2-1 --> 1 c (-b^{8, 75}_2 ∧ b^{8, 75}_1 ∧ -b^{8, 75}_0 ∧ -p_600) -> (-b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ b^{8, 76}_0) c in CNF: c b^{8, 75}_2 ∨ -b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ p_600 ∨ -b^{8, 76}_2 c b^{8, 75}_2 ∨ -b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ p_600 ∨ -b^{8, 76}_1 c b^{8, 75}_2 ∨ -b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ p_600 ∨ b^{8, 76}_0 c in DIMACS: 10430 -10431 10432 600 -10433 0 10430 -10431 10432 600 -10434 0 10430 -10431 10432 600 10435 0 c 1-1 --> 0 c (-b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ b^{8, 75}_0 ∧ -p_600) -> (-b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ -b^{8, 76}_0) c in CNF: c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ p_600 ∨ -b^{8, 76}_2 c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ p_600 ∨ -b^{8, 76}_1 c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ p_600 ∨ -b^{8, 76}_0 c in DIMACS: 10430 10431 -10432 600 -10433 0 10430 10431 -10432 600 -10434 0 10430 10431 -10432 600 -10435 0 c 0-1 --> -1 c (-b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ -b^{8, 75}_0 ∧ -p_600) -> ( b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ b^{8, 76}_0) c in CNF: c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ p_600 ∨ b^{8, 76}_2 c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ p_600 ∨ -b^{8, 76}_1 c b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ p_600 ∨ b^{8, 76}_0 c in DIMACS: 10430 10431 10432 600 10433 0 10430 10431 10432 600 -10434 0 10430 10431 10432 600 10435 0 c -1-1 --> -2 c ( b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ b^{8, 75}_0 ∧ -p_600) -> ( b^{8, 76}_2 ∧ b^{8, 76}_1 ∧ -b^{8, 76}_0) c in CNF: c -b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ p_600 ∨ b^{8, 76}_2 c -b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ p_600 ∨ b^{8, 76}_1 c -b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ p_600 ∨ -b^{8, 76}_0 c in DIMACS: -10430 10431 -10432 600 10433 0 -10430 10431 -10432 600 10434 0 -10430 10431 -10432 600 -10435 0 c -2-1 --> break c ( b^{8, 75}_2 ∧ b^{8, 75}_1 ∧ -b^{8, 75}_0 ∧ -p_600) -> break c in CNF: c -b^{8, 75}_2 ∨ -b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ p_600 ∨ break c in DIMACS: -10430 -10431 10432 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 75}_2 ∧ -b^{8, 75}_1 ∧ -b^{8, 75}_0 ∧ true) c in CNF: c -b^{8, 75}_2 ∨ b^{8, 75}_1 ∨ b^{8, 75}_0 ∨ false c in DIMACS: -10430 10431 10432 0 c 3 does not represent an automaton state. c -(-b^{8, 75}_2 ∧ b^{8, 75}_1 ∧ b^{8, 75}_0 ∧ true) c in CNF: c b^{8, 75}_2 ∨ -b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ false c in DIMACS: 10430 -10431 -10432 0 c -3 does not represent an automaton state. c -( b^{8, 75}_2 ∧ b^{8, 75}_1 ∧ b^{8, 75}_0 ∧ true) c in CNF: c -b^{8, 75}_2 ∨ -b^{8, 75}_1 ∨ -b^{8, 75}_0 ∨ false c in DIMACS: -10430 -10431 -10432 0 c i = 76 c -2+1 --> -1 c ( b^{8, 76}_2 ∧ b^{8, 76}_1 ∧ -b^{8, 76}_0 ∧ p_608) -> ( b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ b^{8, 77}_0) c in CNF: c -b^{8, 76}_2 ∨ -b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ -p_608 ∨ b^{8, 77}_2 c -b^{8, 76}_2 ∨ -b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ -p_608 ∨ -b^{8, 77}_1 c -b^{8, 76}_2 ∨ -b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ -p_608 ∨ b^{8, 77}_0 c in DIMACS: -10433 -10434 10435 -608 10436 0 -10433 -10434 10435 -608 -10437 0 -10433 -10434 10435 -608 10438 0 c -1+1 --> 0 c ( b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ b^{8, 76}_0 ∧ p_608) -> (-b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ -b^{8, 77}_0) c in CNF: c -b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ -p_608 ∨ -b^{8, 77}_2 c -b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ -p_608 ∨ -b^{8, 77}_1 c -b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ -p_608 ∨ -b^{8, 77}_0 c in DIMACS: -10433 10434 -10435 -608 -10436 0 -10433 10434 -10435 -608 -10437 0 -10433 10434 -10435 -608 -10438 0 c 0+1 --> 1 c (-b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ -b^{8, 76}_0 ∧ p_608) -> (-b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ b^{8, 77}_0) c in CNF: c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ -p_608 ∨ -b^{8, 77}_2 c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ -p_608 ∨ -b^{8, 77}_1 c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ -p_608 ∨ b^{8, 77}_0 c in DIMACS: 10433 10434 10435 -608 -10436 0 10433 10434 10435 -608 -10437 0 10433 10434 10435 -608 10438 0 c 1+1 --> 2 c (-b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ b^{8, 76}_0 ∧ p_608) -> (-b^{8, 77}_2 ∧ b^{8, 77}_1 ∧ -b^{8, 77}_0) c in CNF: c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ -p_608 ∨ -b^{8, 77}_2 c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ -p_608 ∨ b^{8, 77}_1 c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ -p_608 ∨ -b^{8, 77}_0 c in DIMACS: 10433 10434 -10435 -608 -10436 0 10433 10434 -10435 -608 10437 0 10433 10434 -10435 -608 -10438 0 c 2+1 --> break c (-b^{8, 76}_2 ∧ b^{8, 76}_1 ∧ -b^{8, 76}_0 ∧ p_608) -> break c in CNF: c b^{8, 76}_2 ∨ -b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ -p_608 ∨ break c in DIMACS: 10433 -10434 10435 -608 1162 0 c 2-1 --> 1 c (-b^{8, 76}_2 ∧ b^{8, 76}_1 ∧ -b^{8, 76}_0 ∧ -p_608) -> (-b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ b^{8, 77}_0) c in CNF: c b^{8, 76}_2 ∨ -b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ p_608 ∨ -b^{8, 77}_2 c b^{8, 76}_2 ∨ -b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ p_608 ∨ -b^{8, 77}_1 c b^{8, 76}_2 ∨ -b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ p_608 ∨ b^{8, 77}_0 c in DIMACS: 10433 -10434 10435 608 -10436 0 10433 -10434 10435 608 -10437 0 10433 -10434 10435 608 10438 0 c 1-1 --> 0 c (-b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ b^{8, 76}_0 ∧ -p_608) -> (-b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ -b^{8, 77}_0) c in CNF: c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ p_608 ∨ -b^{8, 77}_2 c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ p_608 ∨ -b^{8, 77}_1 c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ p_608 ∨ -b^{8, 77}_0 c in DIMACS: 10433 10434 -10435 608 -10436 0 10433 10434 -10435 608 -10437 0 10433 10434 -10435 608 -10438 0 c 0-1 --> -1 c (-b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ -b^{8, 76}_0 ∧ -p_608) -> ( b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ b^{8, 77}_0) c in CNF: c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ p_608 ∨ b^{8, 77}_2 c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ p_608 ∨ -b^{8, 77}_1 c b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ p_608 ∨ b^{8, 77}_0 c in DIMACS: 10433 10434 10435 608 10436 0 10433 10434 10435 608 -10437 0 10433 10434 10435 608 10438 0 c -1-1 --> -2 c ( b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ b^{8, 76}_0 ∧ -p_608) -> ( b^{8, 77}_2 ∧ b^{8, 77}_1 ∧ -b^{8, 77}_0) c in CNF: c -b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ p_608 ∨ b^{8, 77}_2 c -b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ p_608 ∨ b^{8, 77}_1 c -b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ p_608 ∨ -b^{8, 77}_0 c in DIMACS: -10433 10434 -10435 608 10436 0 -10433 10434 -10435 608 10437 0 -10433 10434 -10435 608 -10438 0 c -2-1 --> break c ( b^{8, 76}_2 ∧ b^{8, 76}_1 ∧ -b^{8, 76}_0 ∧ -p_608) -> break c in CNF: c -b^{8, 76}_2 ∨ -b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ p_608 ∨ break c in DIMACS: -10433 -10434 10435 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 76}_2 ∧ -b^{8, 76}_1 ∧ -b^{8, 76}_0 ∧ true) c in CNF: c -b^{8, 76}_2 ∨ b^{8, 76}_1 ∨ b^{8, 76}_0 ∨ false c in DIMACS: -10433 10434 10435 0 c 3 does not represent an automaton state. c -(-b^{8, 76}_2 ∧ b^{8, 76}_1 ∧ b^{8, 76}_0 ∧ true) c in CNF: c b^{8, 76}_2 ∨ -b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ false c in DIMACS: 10433 -10434 -10435 0 c -3 does not represent an automaton state. c -( b^{8, 76}_2 ∧ b^{8, 76}_1 ∧ b^{8, 76}_0 ∧ true) c in CNF: c -b^{8, 76}_2 ∨ -b^{8, 76}_1 ∨ -b^{8, 76}_0 ∨ false c in DIMACS: -10433 -10434 -10435 0 c i = 77 c -2+1 --> -1 c ( b^{8, 77}_2 ∧ b^{8, 77}_1 ∧ -b^{8, 77}_0 ∧ p_616) -> ( b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ b^{8, 78}_0) c in CNF: c -b^{8, 77}_2 ∨ -b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ -p_616 ∨ b^{8, 78}_2 c -b^{8, 77}_2 ∨ -b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ -p_616 ∨ -b^{8, 78}_1 c -b^{8, 77}_2 ∨ -b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ -p_616 ∨ b^{8, 78}_0 c in DIMACS: -10436 -10437 10438 -616 10439 0 -10436 -10437 10438 -616 -10440 0 -10436 -10437 10438 -616 10441 0 c -1+1 --> 0 c ( b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ b^{8, 77}_0 ∧ p_616) -> (-b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ -b^{8, 78}_0) c in CNF: c -b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ -p_616 ∨ -b^{8, 78}_2 c -b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ -p_616 ∨ -b^{8, 78}_1 c -b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ -p_616 ∨ -b^{8, 78}_0 c in DIMACS: -10436 10437 -10438 -616 -10439 0 -10436 10437 -10438 -616 -10440 0 -10436 10437 -10438 -616 -10441 0 c 0+1 --> 1 c (-b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ -b^{8, 77}_0 ∧ p_616) -> (-b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ b^{8, 78}_0) c in CNF: c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ -p_616 ∨ -b^{8, 78}_2 c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ -p_616 ∨ -b^{8, 78}_1 c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ -p_616 ∨ b^{8, 78}_0 c in DIMACS: 10436 10437 10438 -616 -10439 0 10436 10437 10438 -616 -10440 0 10436 10437 10438 -616 10441 0 c 1+1 --> 2 c (-b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ b^{8, 77}_0 ∧ p_616) -> (-b^{8, 78}_2 ∧ b^{8, 78}_1 ∧ -b^{8, 78}_0) c in CNF: c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ -p_616 ∨ -b^{8, 78}_2 c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ -p_616 ∨ b^{8, 78}_1 c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ -p_616 ∨ -b^{8, 78}_0 c in DIMACS: 10436 10437 -10438 -616 -10439 0 10436 10437 -10438 -616 10440 0 10436 10437 -10438 -616 -10441 0 c 2+1 --> break c (-b^{8, 77}_2 ∧ b^{8, 77}_1 ∧ -b^{8, 77}_0 ∧ p_616) -> break c in CNF: c b^{8, 77}_2 ∨ -b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ -p_616 ∨ break c in DIMACS: 10436 -10437 10438 -616 1162 0 c 2-1 --> 1 c (-b^{8, 77}_2 ∧ b^{8, 77}_1 ∧ -b^{8, 77}_0 ∧ -p_616) -> (-b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ b^{8, 78}_0) c in CNF: c b^{8, 77}_2 ∨ -b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ p_616 ∨ -b^{8, 78}_2 c b^{8, 77}_2 ∨ -b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ p_616 ∨ -b^{8, 78}_1 c b^{8, 77}_2 ∨ -b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ p_616 ∨ b^{8, 78}_0 c in DIMACS: 10436 -10437 10438 616 -10439 0 10436 -10437 10438 616 -10440 0 10436 -10437 10438 616 10441 0 c 1-1 --> 0 c (-b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ b^{8, 77}_0 ∧ -p_616) -> (-b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ -b^{8, 78}_0) c in CNF: c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ p_616 ∨ -b^{8, 78}_2 c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ p_616 ∨ -b^{8, 78}_1 c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ p_616 ∨ -b^{8, 78}_0 c in DIMACS: 10436 10437 -10438 616 -10439 0 10436 10437 -10438 616 -10440 0 10436 10437 -10438 616 -10441 0 c 0-1 --> -1 c (-b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ -b^{8, 77}_0 ∧ -p_616) -> ( b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ b^{8, 78}_0) c in CNF: c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ p_616 ∨ b^{8, 78}_2 c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ p_616 ∨ -b^{8, 78}_1 c b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ p_616 ∨ b^{8, 78}_0 c in DIMACS: 10436 10437 10438 616 10439 0 10436 10437 10438 616 -10440 0 10436 10437 10438 616 10441 0 c -1-1 --> -2 c ( b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ b^{8, 77}_0 ∧ -p_616) -> ( b^{8, 78}_2 ∧ b^{8, 78}_1 ∧ -b^{8, 78}_0) c in CNF: c -b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ p_616 ∨ b^{8, 78}_2 c -b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ p_616 ∨ b^{8, 78}_1 c -b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ p_616 ∨ -b^{8, 78}_0 c in DIMACS: -10436 10437 -10438 616 10439 0 -10436 10437 -10438 616 10440 0 -10436 10437 -10438 616 -10441 0 c -2-1 --> break c ( b^{8, 77}_2 ∧ b^{8, 77}_1 ∧ -b^{8, 77}_0 ∧ -p_616) -> break c in CNF: c -b^{8, 77}_2 ∨ -b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ p_616 ∨ break c in DIMACS: -10436 -10437 10438 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 77}_2 ∧ -b^{8, 77}_1 ∧ -b^{8, 77}_0 ∧ true) c in CNF: c -b^{8, 77}_2 ∨ b^{8, 77}_1 ∨ b^{8, 77}_0 ∨ false c in DIMACS: -10436 10437 10438 0 c 3 does not represent an automaton state. c -(-b^{8, 77}_2 ∧ b^{8, 77}_1 ∧ b^{8, 77}_0 ∧ true) c in CNF: c b^{8, 77}_2 ∨ -b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ false c in DIMACS: 10436 -10437 -10438 0 c -3 does not represent an automaton state. c -( b^{8, 77}_2 ∧ b^{8, 77}_1 ∧ b^{8, 77}_0 ∧ true) c in CNF: c -b^{8, 77}_2 ∨ -b^{8, 77}_1 ∨ -b^{8, 77}_0 ∨ false c in DIMACS: -10436 -10437 -10438 0 c i = 78 c -2+1 --> -1 c ( b^{8, 78}_2 ∧ b^{8, 78}_1 ∧ -b^{8, 78}_0 ∧ p_624) -> ( b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ b^{8, 79}_0) c in CNF: c -b^{8, 78}_2 ∨ -b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ -p_624 ∨ b^{8, 79}_2 c -b^{8, 78}_2 ∨ -b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ -p_624 ∨ -b^{8, 79}_1 c -b^{8, 78}_2 ∨ -b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ -p_624 ∨ b^{8, 79}_0 c in DIMACS: -10439 -10440 10441 -624 10442 0 -10439 -10440 10441 -624 -10443 0 -10439 -10440 10441 -624 10444 0 c -1+1 --> 0 c ( b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ b^{8, 78}_0 ∧ p_624) -> (-b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ -b^{8, 79}_0) c in CNF: c -b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ -p_624 ∨ -b^{8, 79}_2 c -b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ -p_624 ∨ -b^{8, 79}_1 c -b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ -p_624 ∨ -b^{8, 79}_0 c in DIMACS: -10439 10440 -10441 -624 -10442 0 -10439 10440 -10441 -624 -10443 0 -10439 10440 -10441 -624 -10444 0 c 0+1 --> 1 c (-b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ -b^{8, 78}_0 ∧ p_624) -> (-b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ b^{8, 79}_0) c in CNF: c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ -p_624 ∨ -b^{8, 79}_2 c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ -p_624 ∨ -b^{8, 79}_1 c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ -p_624 ∨ b^{8, 79}_0 c in DIMACS: 10439 10440 10441 -624 -10442 0 10439 10440 10441 -624 -10443 0 10439 10440 10441 -624 10444 0 c 1+1 --> 2 c (-b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ b^{8, 78}_0 ∧ p_624) -> (-b^{8, 79}_2 ∧ b^{8, 79}_1 ∧ -b^{8, 79}_0) c in CNF: c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ -p_624 ∨ -b^{8, 79}_2 c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ -p_624 ∨ b^{8, 79}_1 c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ -p_624 ∨ -b^{8, 79}_0 c in DIMACS: 10439 10440 -10441 -624 -10442 0 10439 10440 -10441 -624 10443 0 10439 10440 -10441 -624 -10444 0 c 2+1 --> break c (-b^{8, 78}_2 ∧ b^{8, 78}_1 ∧ -b^{8, 78}_0 ∧ p_624) -> break c in CNF: c b^{8, 78}_2 ∨ -b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ -p_624 ∨ break c in DIMACS: 10439 -10440 10441 -624 1162 0 c 2-1 --> 1 c (-b^{8, 78}_2 ∧ b^{8, 78}_1 ∧ -b^{8, 78}_0 ∧ -p_624) -> (-b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ b^{8, 79}_0) c in CNF: c b^{8, 78}_2 ∨ -b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ p_624 ∨ -b^{8, 79}_2 c b^{8, 78}_2 ∨ -b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ p_624 ∨ -b^{8, 79}_1 c b^{8, 78}_2 ∨ -b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ p_624 ∨ b^{8, 79}_0 c in DIMACS: 10439 -10440 10441 624 -10442 0 10439 -10440 10441 624 -10443 0 10439 -10440 10441 624 10444 0 c 1-1 --> 0 c (-b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ b^{8, 78}_0 ∧ -p_624) -> (-b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ -b^{8, 79}_0) c in CNF: c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ p_624 ∨ -b^{8, 79}_2 c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ p_624 ∨ -b^{8, 79}_1 c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ p_624 ∨ -b^{8, 79}_0 c in DIMACS: 10439 10440 -10441 624 -10442 0 10439 10440 -10441 624 -10443 0 10439 10440 -10441 624 -10444 0 c 0-1 --> -1 c (-b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ -b^{8, 78}_0 ∧ -p_624) -> ( b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ b^{8, 79}_0) c in CNF: c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ p_624 ∨ b^{8, 79}_2 c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ p_624 ∨ -b^{8, 79}_1 c b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ p_624 ∨ b^{8, 79}_0 c in DIMACS: 10439 10440 10441 624 10442 0 10439 10440 10441 624 -10443 0 10439 10440 10441 624 10444 0 c -1-1 --> -2 c ( b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ b^{8, 78}_0 ∧ -p_624) -> ( b^{8, 79}_2 ∧ b^{8, 79}_1 ∧ -b^{8, 79}_0) c in CNF: c -b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ p_624 ∨ b^{8, 79}_2 c -b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ p_624 ∨ b^{8, 79}_1 c -b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ p_624 ∨ -b^{8, 79}_0 c in DIMACS: -10439 10440 -10441 624 10442 0 -10439 10440 -10441 624 10443 0 -10439 10440 -10441 624 -10444 0 c -2-1 --> break c ( b^{8, 78}_2 ∧ b^{8, 78}_1 ∧ -b^{8, 78}_0 ∧ -p_624) -> break c in CNF: c -b^{8, 78}_2 ∨ -b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ p_624 ∨ break c in DIMACS: -10439 -10440 10441 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 78}_2 ∧ -b^{8, 78}_1 ∧ -b^{8, 78}_0 ∧ true) c in CNF: c -b^{8, 78}_2 ∨ b^{8, 78}_1 ∨ b^{8, 78}_0 ∨ false c in DIMACS: -10439 10440 10441 0 c 3 does not represent an automaton state. c -(-b^{8, 78}_2 ∧ b^{8, 78}_1 ∧ b^{8, 78}_0 ∧ true) c in CNF: c b^{8, 78}_2 ∨ -b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ false c in DIMACS: 10439 -10440 -10441 0 c -3 does not represent an automaton state. c -( b^{8, 78}_2 ∧ b^{8, 78}_1 ∧ b^{8, 78}_0 ∧ true) c in CNF: c -b^{8, 78}_2 ∨ -b^{8, 78}_1 ∨ -b^{8, 78}_0 ∨ false c in DIMACS: -10439 -10440 -10441 0 c i = 79 c -2+1 --> -1 c ( b^{8, 79}_2 ∧ b^{8, 79}_1 ∧ -b^{8, 79}_0 ∧ p_632) -> ( b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ b^{8, 80}_0) c in CNF: c -b^{8, 79}_2 ∨ -b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ -p_632 ∨ b^{8, 80}_2 c -b^{8, 79}_2 ∨ -b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ -p_632 ∨ -b^{8, 80}_1 c -b^{8, 79}_2 ∨ -b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ -p_632 ∨ b^{8, 80}_0 c in DIMACS: -10442 -10443 10444 -632 10445 0 -10442 -10443 10444 -632 -10446 0 -10442 -10443 10444 -632 10447 0 c -1+1 --> 0 c ( b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ b^{8, 79}_0 ∧ p_632) -> (-b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ -b^{8, 80}_0) c in CNF: c -b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ -p_632 ∨ -b^{8, 80}_2 c -b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ -p_632 ∨ -b^{8, 80}_1 c -b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ -p_632 ∨ -b^{8, 80}_0 c in DIMACS: -10442 10443 -10444 -632 -10445 0 -10442 10443 -10444 -632 -10446 0 -10442 10443 -10444 -632 -10447 0 c 0+1 --> 1 c (-b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ -b^{8, 79}_0 ∧ p_632) -> (-b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ b^{8, 80}_0) c in CNF: c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ -p_632 ∨ -b^{8, 80}_2 c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ -p_632 ∨ -b^{8, 80}_1 c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ -p_632 ∨ b^{8, 80}_0 c in DIMACS: 10442 10443 10444 -632 -10445 0 10442 10443 10444 -632 -10446 0 10442 10443 10444 -632 10447 0 c 1+1 --> 2 c (-b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ b^{8, 79}_0 ∧ p_632) -> (-b^{8, 80}_2 ∧ b^{8, 80}_1 ∧ -b^{8, 80}_0) c in CNF: c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ -p_632 ∨ -b^{8, 80}_2 c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ -p_632 ∨ b^{8, 80}_1 c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ -p_632 ∨ -b^{8, 80}_0 c in DIMACS: 10442 10443 -10444 -632 -10445 0 10442 10443 -10444 -632 10446 0 10442 10443 -10444 -632 -10447 0 c 2+1 --> break c (-b^{8, 79}_2 ∧ b^{8, 79}_1 ∧ -b^{8, 79}_0 ∧ p_632) -> break c in CNF: c b^{8, 79}_2 ∨ -b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ -p_632 ∨ break c in DIMACS: 10442 -10443 10444 -632 1162 0 c 2-1 --> 1 c (-b^{8, 79}_2 ∧ b^{8, 79}_1 ∧ -b^{8, 79}_0 ∧ -p_632) -> (-b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ b^{8, 80}_0) c in CNF: c b^{8, 79}_2 ∨ -b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ p_632 ∨ -b^{8, 80}_2 c b^{8, 79}_2 ∨ -b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ p_632 ∨ -b^{8, 80}_1 c b^{8, 79}_2 ∨ -b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ p_632 ∨ b^{8, 80}_0 c in DIMACS: 10442 -10443 10444 632 -10445 0 10442 -10443 10444 632 -10446 0 10442 -10443 10444 632 10447 0 c 1-1 --> 0 c (-b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ b^{8, 79}_0 ∧ -p_632) -> (-b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ -b^{8, 80}_0) c in CNF: c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ p_632 ∨ -b^{8, 80}_2 c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ p_632 ∨ -b^{8, 80}_1 c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ p_632 ∨ -b^{8, 80}_0 c in DIMACS: 10442 10443 -10444 632 -10445 0 10442 10443 -10444 632 -10446 0 10442 10443 -10444 632 -10447 0 c 0-1 --> -1 c (-b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ -b^{8, 79}_0 ∧ -p_632) -> ( b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ b^{8, 80}_0) c in CNF: c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ p_632 ∨ b^{8, 80}_2 c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ p_632 ∨ -b^{8, 80}_1 c b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ p_632 ∨ b^{8, 80}_0 c in DIMACS: 10442 10443 10444 632 10445 0 10442 10443 10444 632 -10446 0 10442 10443 10444 632 10447 0 c -1-1 --> -2 c ( b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ b^{8, 79}_0 ∧ -p_632) -> ( b^{8, 80}_2 ∧ b^{8, 80}_1 ∧ -b^{8, 80}_0) c in CNF: c -b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ p_632 ∨ b^{8, 80}_2 c -b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ p_632 ∨ b^{8, 80}_1 c -b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ p_632 ∨ -b^{8, 80}_0 c in DIMACS: -10442 10443 -10444 632 10445 0 -10442 10443 -10444 632 10446 0 -10442 10443 -10444 632 -10447 0 c -2-1 --> break c ( b^{8, 79}_2 ∧ b^{8, 79}_1 ∧ -b^{8, 79}_0 ∧ -p_632) -> break c in CNF: c -b^{8, 79}_2 ∨ -b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ p_632 ∨ break c in DIMACS: -10442 -10443 10444 632 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 79}_2 ∧ -b^{8, 79}_1 ∧ -b^{8, 79}_0 ∧ true) c in CNF: c -b^{8, 79}_2 ∨ b^{8, 79}_1 ∨ b^{8, 79}_0 ∨ false c in DIMACS: -10442 10443 10444 0 c 3 does not represent an automaton state. c -(-b^{8, 79}_2 ∧ b^{8, 79}_1 ∧ b^{8, 79}_0 ∧ true) c in CNF: c b^{8, 79}_2 ∨ -b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ false c in DIMACS: 10442 -10443 -10444 0 c -3 does not represent an automaton state. c -( b^{8, 79}_2 ∧ b^{8, 79}_1 ∧ b^{8, 79}_0 ∧ true) c in CNF: c -b^{8, 79}_2 ∨ -b^{8, 79}_1 ∨ -b^{8, 79}_0 ∨ false c in DIMACS: -10442 -10443 -10444 0 c i = 80 c -2+1 --> -1 c ( b^{8, 80}_2 ∧ b^{8, 80}_1 ∧ -b^{8, 80}_0 ∧ p_640) -> ( b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ b^{8, 81}_0) c in CNF: c -b^{8, 80}_2 ∨ -b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ -p_640 ∨ b^{8, 81}_2 c -b^{8, 80}_2 ∨ -b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ -p_640 ∨ -b^{8, 81}_1 c -b^{8, 80}_2 ∨ -b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ -p_640 ∨ b^{8, 81}_0 c in DIMACS: -10445 -10446 10447 -640 10448 0 -10445 -10446 10447 -640 -10449 0 -10445 -10446 10447 -640 10450 0 c -1+1 --> 0 c ( b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ b^{8, 80}_0 ∧ p_640) -> (-b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ -b^{8, 81}_0) c in CNF: c -b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ -p_640 ∨ -b^{8, 81}_2 c -b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ -p_640 ∨ -b^{8, 81}_1 c -b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ -p_640 ∨ -b^{8, 81}_0 c in DIMACS: -10445 10446 -10447 -640 -10448 0 -10445 10446 -10447 -640 -10449 0 -10445 10446 -10447 -640 -10450 0 c 0+1 --> 1 c (-b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ -b^{8, 80}_0 ∧ p_640) -> (-b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ b^{8, 81}_0) c in CNF: c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ -p_640 ∨ -b^{8, 81}_2 c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ -p_640 ∨ -b^{8, 81}_1 c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ -p_640 ∨ b^{8, 81}_0 c in DIMACS: 10445 10446 10447 -640 -10448 0 10445 10446 10447 -640 -10449 0 10445 10446 10447 -640 10450 0 c 1+1 --> 2 c (-b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ b^{8, 80}_0 ∧ p_640) -> (-b^{8, 81}_2 ∧ b^{8, 81}_1 ∧ -b^{8, 81}_0) c in CNF: c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ -p_640 ∨ -b^{8, 81}_2 c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ -p_640 ∨ b^{8, 81}_1 c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ -p_640 ∨ -b^{8, 81}_0 c in DIMACS: 10445 10446 -10447 -640 -10448 0 10445 10446 -10447 -640 10449 0 10445 10446 -10447 -640 -10450 0 c 2+1 --> break c (-b^{8, 80}_2 ∧ b^{8, 80}_1 ∧ -b^{8, 80}_0 ∧ p_640) -> break c in CNF: c b^{8, 80}_2 ∨ -b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ -p_640 ∨ break c in DIMACS: 10445 -10446 10447 -640 1162 0 c 2-1 --> 1 c (-b^{8, 80}_2 ∧ b^{8, 80}_1 ∧ -b^{8, 80}_0 ∧ -p_640) -> (-b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ b^{8, 81}_0) c in CNF: c b^{8, 80}_2 ∨ -b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ p_640 ∨ -b^{8, 81}_2 c b^{8, 80}_2 ∨ -b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ p_640 ∨ -b^{8, 81}_1 c b^{8, 80}_2 ∨ -b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ p_640 ∨ b^{8, 81}_0 c in DIMACS: 10445 -10446 10447 640 -10448 0 10445 -10446 10447 640 -10449 0 10445 -10446 10447 640 10450 0 c 1-1 --> 0 c (-b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ b^{8, 80}_0 ∧ -p_640) -> (-b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ -b^{8, 81}_0) c in CNF: c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ p_640 ∨ -b^{8, 81}_2 c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ p_640 ∨ -b^{8, 81}_1 c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ p_640 ∨ -b^{8, 81}_0 c in DIMACS: 10445 10446 -10447 640 -10448 0 10445 10446 -10447 640 -10449 0 10445 10446 -10447 640 -10450 0 c 0-1 --> -1 c (-b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ -b^{8, 80}_0 ∧ -p_640) -> ( b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ b^{8, 81}_0) c in CNF: c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ p_640 ∨ b^{8, 81}_2 c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ p_640 ∨ -b^{8, 81}_1 c b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ p_640 ∨ b^{8, 81}_0 c in DIMACS: 10445 10446 10447 640 10448 0 10445 10446 10447 640 -10449 0 10445 10446 10447 640 10450 0 c -1-1 --> -2 c ( b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ b^{8, 80}_0 ∧ -p_640) -> ( b^{8, 81}_2 ∧ b^{8, 81}_1 ∧ -b^{8, 81}_0) c in CNF: c -b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ p_640 ∨ b^{8, 81}_2 c -b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ p_640 ∨ b^{8, 81}_1 c -b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ p_640 ∨ -b^{8, 81}_0 c in DIMACS: -10445 10446 -10447 640 10448 0 -10445 10446 -10447 640 10449 0 -10445 10446 -10447 640 -10450 0 c -2-1 --> break c ( b^{8, 80}_2 ∧ b^{8, 80}_1 ∧ -b^{8, 80}_0 ∧ -p_640) -> break c in CNF: c -b^{8, 80}_2 ∨ -b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ p_640 ∨ break c in DIMACS: -10445 -10446 10447 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 80}_2 ∧ -b^{8, 80}_1 ∧ -b^{8, 80}_0 ∧ true) c in CNF: c -b^{8, 80}_2 ∨ b^{8, 80}_1 ∨ b^{8, 80}_0 ∨ false c in DIMACS: -10445 10446 10447 0 c 3 does not represent an automaton state. c -(-b^{8, 80}_2 ∧ b^{8, 80}_1 ∧ b^{8, 80}_0 ∧ true) c in CNF: c b^{8, 80}_2 ∨ -b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ false c in DIMACS: 10445 -10446 -10447 0 c -3 does not represent an automaton state. c -( b^{8, 80}_2 ∧ b^{8, 80}_1 ∧ b^{8, 80}_0 ∧ true) c in CNF: c -b^{8, 80}_2 ∨ -b^{8, 80}_1 ∨ -b^{8, 80}_0 ∨ false c in DIMACS: -10445 -10446 -10447 0 c i = 81 c -2+1 --> -1 c ( b^{8, 81}_2 ∧ b^{8, 81}_1 ∧ -b^{8, 81}_0 ∧ p_648) -> ( b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ b^{8, 82}_0) c in CNF: c -b^{8, 81}_2 ∨ -b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ -p_648 ∨ b^{8, 82}_2 c -b^{8, 81}_2 ∨ -b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ -p_648 ∨ -b^{8, 82}_1 c -b^{8, 81}_2 ∨ -b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ -p_648 ∨ b^{8, 82}_0 c in DIMACS: -10448 -10449 10450 -648 10451 0 -10448 -10449 10450 -648 -10452 0 -10448 -10449 10450 -648 10453 0 c -1+1 --> 0 c ( b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ b^{8, 81}_0 ∧ p_648) -> (-b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ -b^{8, 82}_0) c in CNF: c -b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ -p_648 ∨ -b^{8, 82}_2 c -b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ -p_648 ∨ -b^{8, 82}_1 c -b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ -p_648 ∨ -b^{8, 82}_0 c in DIMACS: -10448 10449 -10450 -648 -10451 0 -10448 10449 -10450 -648 -10452 0 -10448 10449 -10450 -648 -10453 0 c 0+1 --> 1 c (-b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ -b^{8, 81}_0 ∧ p_648) -> (-b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ b^{8, 82}_0) c in CNF: c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ -p_648 ∨ -b^{8, 82}_2 c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ -p_648 ∨ -b^{8, 82}_1 c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ -p_648 ∨ b^{8, 82}_0 c in DIMACS: 10448 10449 10450 -648 -10451 0 10448 10449 10450 -648 -10452 0 10448 10449 10450 -648 10453 0 c 1+1 --> 2 c (-b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ b^{8, 81}_0 ∧ p_648) -> (-b^{8, 82}_2 ∧ b^{8, 82}_1 ∧ -b^{8, 82}_0) c in CNF: c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ -p_648 ∨ -b^{8, 82}_2 c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ -p_648 ∨ b^{8, 82}_1 c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ -p_648 ∨ -b^{8, 82}_0 c in DIMACS: 10448 10449 -10450 -648 -10451 0 10448 10449 -10450 -648 10452 0 10448 10449 -10450 -648 -10453 0 c 2+1 --> break c (-b^{8, 81}_2 ∧ b^{8, 81}_1 ∧ -b^{8, 81}_0 ∧ p_648) -> break c in CNF: c b^{8, 81}_2 ∨ -b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ -p_648 ∨ break c in DIMACS: 10448 -10449 10450 -648 1162 0 c 2-1 --> 1 c (-b^{8, 81}_2 ∧ b^{8, 81}_1 ∧ -b^{8, 81}_0 ∧ -p_648) -> (-b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ b^{8, 82}_0) c in CNF: c b^{8, 81}_2 ∨ -b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ p_648 ∨ -b^{8, 82}_2 c b^{8, 81}_2 ∨ -b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ p_648 ∨ -b^{8, 82}_1 c b^{8, 81}_2 ∨ -b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ p_648 ∨ b^{8, 82}_0 c in DIMACS: 10448 -10449 10450 648 -10451 0 10448 -10449 10450 648 -10452 0 10448 -10449 10450 648 10453 0 c 1-1 --> 0 c (-b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ b^{8, 81}_0 ∧ -p_648) -> (-b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ -b^{8, 82}_0) c in CNF: c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ p_648 ∨ -b^{8, 82}_2 c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ p_648 ∨ -b^{8, 82}_1 c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ p_648 ∨ -b^{8, 82}_0 c in DIMACS: 10448 10449 -10450 648 -10451 0 10448 10449 -10450 648 -10452 0 10448 10449 -10450 648 -10453 0 c 0-1 --> -1 c (-b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ -b^{8, 81}_0 ∧ -p_648) -> ( b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ b^{8, 82}_0) c in CNF: c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ p_648 ∨ b^{8, 82}_2 c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ p_648 ∨ -b^{8, 82}_1 c b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ p_648 ∨ b^{8, 82}_0 c in DIMACS: 10448 10449 10450 648 10451 0 10448 10449 10450 648 -10452 0 10448 10449 10450 648 10453 0 c -1-1 --> -2 c ( b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ b^{8, 81}_0 ∧ -p_648) -> ( b^{8, 82}_2 ∧ b^{8, 82}_1 ∧ -b^{8, 82}_0) c in CNF: c -b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ p_648 ∨ b^{8, 82}_2 c -b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ p_648 ∨ b^{8, 82}_1 c -b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ p_648 ∨ -b^{8, 82}_0 c in DIMACS: -10448 10449 -10450 648 10451 0 -10448 10449 -10450 648 10452 0 -10448 10449 -10450 648 -10453 0 c -2-1 --> break c ( b^{8, 81}_2 ∧ b^{8, 81}_1 ∧ -b^{8, 81}_0 ∧ -p_648) -> break c in CNF: c -b^{8, 81}_2 ∨ -b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ p_648 ∨ break c in DIMACS: -10448 -10449 10450 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 81}_2 ∧ -b^{8, 81}_1 ∧ -b^{8, 81}_0 ∧ true) c in CNF: c -b^{8, 81}_2 ∨ b^{8, 81}_1 ∨ b^{8, 81}_0 ∨ false c in DIMACS: -10448 10449 10450 0 c 3 does not represent an automaton state. c -(-b^{8, 81}_2 ∧ b^{8, 81}_1 ∧ b^{8, 81}_0 ∧ true) c in CNF: c b^{8, 81}_2 ∨ -b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ false c in DIMACS: 10448 -10449 -10450 0 c -3 does not represent an automaton state. c -( b^{8, 81}_2 ∧ b^{8, 81}_1 ∧ b^{8, 81}_0 ∧ true) c in CNF: c -b^{8, 81}_2 ∨ -b^{8, 81}_1 ∨ -b^{8, 81}_0 ∨ false c in DIMACS: -10448 -10449 -10450 0 c i = 82 c -2+1 --> -1 c ( b^{8, 82}_2 ∧ b^{8, 82}_1 ∧ -b^{8, 82}_0 ∧ p_656) -> ( b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ b^{8, 83}_0) c in CNF: c -b^{8, 82}_2 ∨ -b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ -p_656 ∨ b^{8, 83}_2 c -b^{8, 82}_2 ∨ -b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ -p_656 ∨ -b^{8, 83}_1 c -b^{8, 82}_2 ∨ -b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ -p_656 ∨ b^{8, 83}_0 c in DIMACS: -10451 -10452 10453 -656 10454 0 -10451 -10452 10453 -656 -10455 0 -10451 -10452 10453 -656 10456 0 c -1+1 --> 0 c ( b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ b^{8, 82}_0 ∧ p_656) -> (-b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ -b^{8, 83}_0) c in CNF: c -b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ -p_656 ∨ -b^{8, 83}_2 c -b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ -p_656 ∨ -b^{8, 83}_1 c -b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ -p_656 ∨ -b^{8, 83}_0 c in DIMACS: -10451 10452 -10453 -656 -10454 0 -10451 10452 -10453 -656 -10455 0 -10451 10452 -10453 -656 -10456 0 c 0+1 --> 1 c (-b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ -b^{8, 82}_0 ∧ p_656) -> (-b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ b^{8, 83}_0) c in CNF: c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ -p_656 ∨ -b^{8, 83}_2 c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ -p_656 ∨ -b^{8, 83}_1 c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ -p_656 ∨ b^{8, 83}_0 c in DIMACS: 10451 10452 10453 -656 -10454 0 10451 10452 10453 -656 -10455 0 10451 10452 10453 -656 10456 0 c 1+1 --> 2 c (-b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ b^{8, 82}_0 ∧ p_656) -> (-b^{8, 83}_2 ∧ b^{8, 83}_1 ∧ -b^{8, 83}_0) c in CNF: c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ -p_656 ∨ -b^{8, 83}_2 c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ -p_656 ∨ b^{8, 83}_1 c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ -p_656 ∨ -b^{8, 83}_0 c in DIMACS: 10451 10452 -10453 -656 -10454 0 10451 10452 -10453 -656 10455 0 10451 10452 -10453 -656 -10456 0 c 2+1 --> break c (-b^{8, 82}_2 ∧ b^{8, 82}_1 ∧ -b^{8, 82}_0 ∧ p_656) -> break c in CNF: c b^{8, 82}_2 ∨ -b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ -p_656 ∨ break c in DIMACS: 10451 -10452 10453 -656 1162 0 c 2-1 --> 1 c (-b^{8, 82}_2 ∧ b^{8, 82}_1 ∧ -b^{8, 82}_0 ∧ -p_656) -> (-b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ b^{8, 83}_0) c in CNF: c b^{8, 82}_2 ∨ -b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ p_656 ∨ -b^{8, 83}_2 c b^{8, 82}_2 ∨ -b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ p_656 ∨ -b^{8, 83}_1 c b^{8, 82}_2 ∨ -b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ p_656 ∨ b^{8, 83}_0 c in DIMACS: 10451 -10452 10453 656 -10454 0 10451 -10452 10453 656 -10455 0 10451 -10452 10453 656 10456 0 c 1-1 --> 0 c (-b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ b^{8, 82}_0 ∧ -p_656) -> (-b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ -b^{8, 83}_0) c in CNF: c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ p_656 ∨ -b^{8, 83}_2 c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ p_656 ∨ -b^{8, 83}_1 c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ p_656 ∨ -b^{8, 83}_0 c in DIMACS: 10451 10452 -10453 656 -10454 0 10451 10452 -10453 656 -10455 0 10451 10452 -10453 656 -10456 0 c 0-1 --> -1 c (-b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ -b^{8, 82}_0 ∧ -p_656) -> ( b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ b^{8, 83}_0) c in CNF: c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ p_656 ∨ b^{8, 83}_2 c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ p_656 ∨ -b^{8, 83}_1 c b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ p_656 ∨ b^{8, 83}_0 c in DIMACS: 10451 10452 10453 656 10454 0 10451 10452 10453 656 -10455 0 10451 10452 10453 656 10456 0 c -1-1 --> -2 c ( b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ b^{8, 82}_0 ∧ -p_656) -> ( b^{8, 83}_2 ∧ b^{8, 83}_1 ∧ -b^{8, 83}_0) c in CNF: c -b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ p_656 ∨ b^{8, 83}_2 c -b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ p_656 ∨ b^{8, 83}_1 c -b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ p_656 ∨ -b^{8, 83}_0 c in DIMACS: -10451 10452 -10453 656 10454 0 -10451 10452 -10453 656 10455 0 -10451 10452 -10453 656 -10456 0 c -2-1 --> break c ( b^{8, 82}_2 ∧ b^{8, 82}_1 ∧ -b^{8, 82}_0 ∧ -p_656) -> break c in CNF: c -b^{8, 82}_2 ∨ -b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ p_656 ∨ break c in DIMACS: -10451 -10452 10453 656 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 82}_2 ∧ -b^{8, 82}_1 ∧ -b^{8, 82}_0 ∧ true) c in CNF: c -b^{8, 82}_2 ∨ b^{8, 82}_1 ∨ b^{8, 82}_0 ∨ false c in DIMACS: -10451 10452 10453 0 c 3 does not represent an automaton state. c -(-b^{8, 82}_2 ∧ b^{8, 82}_1 ∧ b^{8, 82}_0 ∧ true) c in CNF: c b^{8, 82}_2 ∨ -b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ false c in DIMACS: 10451 -10452 -10453 0 c -3 does not represent an automaton state. c -( b^{8, 82}_2 ∧ b^{8, 82}_1 ∧ b^{8, 82}_0 ∧ true) c in CNF: c -b^{8, 82}_2 ∨ -b^{8, 82}_1 ∨ -b^{8, 82}_0 ∨ false c in DIMACS: -10451 -10452 -10453 0 c i = 83 c -2+1 --> -1 c ( b^{8, 83}_2 ∧ b^{8, 83}_1 ∧ -b^{8, 83}_0 ∧ p_664) -> ( b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ b^{8, 84}_0) c in CNF: c -b^{8, 83}_2 ∨ -b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ -p_664 ∨ b^{8, 84}_2 c -b^{8, 83}_2 ∨ -b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ -p_664 ∨ -b^{8, 84}_1 c -b^{8, 83}_2 ∨ -b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ -p_664 ∨ b^{8, 84}_0 c in DIMACS: -10454 -10455 10456 -664 10457 0 -10454 -10455 10456 -664 -10458 0 -10454 -10455 10456 -664 10459 0 c -1+1 --> 0 c ( b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ b^{8, 83}_0 ∧ p_664) -> (-b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ -b^{8, 84}_0) c in CNF: c -b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ -p_664 ∨ -b^{8, 84}_2 c -b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ -p_664 ∨ -b^{8, 84}_1 c -b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ -p_664 ∨ -b^{8, 84}_0 c in DIMACS: -10454 10455 -10456 -664 -10457 0 -10454 10455 -10456 -664 -10458 0 -10454 10455 -10456 -664 -10459 0 c 0+1 --> 1 c (-b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ -b^{8, 83}_0 ∧ p_664) -> (-b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ b^{8, 84}_0) c in CNF: c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ -p_664 ∨ -b^{8, 84}_2 c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ -p_664 ∨ -b^{8, 84}_1 c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ -p_664 ∨ b^{8, 84}_0 c in DIMACS: 10454 10455 10456 -664 -10457 0 10454 10455 10456 -664 -10458 0 10454 10455 10456 -664 10459 0 c 1+1 --> 2 c (-b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ b^{8, 83}_0 ∧ p_664) -> (-b^{8, 84}_2 ∧ b^{8, 84}_1 ∧ -b^{8, 84}_0) c in CNF: c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ -p_664 ∨ -b^{8, 84}_2 c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ -p_664 ∨ b^{8, 84}_1 c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ -p_664 ∨ -b^{8, 84}_0 c in DIMACS: 10454 10455 -10456 -664 -10457 0 10454 10455 -10456 -664 10458 0 10454 10455 -10456 -664 -10459 0 c 2+1 --> break c (-b^{8, 83}_2 ∧ b^{8, 83}_1 ∧ -b^{8, 83}_0 ∧ p_664) -> break c in CNF: c b^{8, 83}_2 ∨ -b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ -p_664 ∨ break c in DIMACS: 10454 -10455 10456 -664 1162 0 c 2-1 --> 1 c (-b^{8, 83}_2 ∧ b^{8, 83}_1 ∧ -b^{8, 83}_0 ∧ -p_664) -> (-b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ b^{8, 84}_0) c in CNF: c b^{8, 83}_2 ∨ -b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ p_664 ∨ -b^{8, 84}_2 c b^{8, 83}_2 ∨ -b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ p_664 ∨ -b^{8, 84}_1 c b^{8, 83}_2 ∨ -b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ p_664 ∨ b^{8, 84}_0 c in DIMACS: 10454 -10455 10456 664 -10457 0 10454 -10455 10456 664 -10458 0 10454 -10455 10456 664 10459 0 c 1-1 --> 0 c (-b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ b^{8, 83}_0 ∧ -p_664) -> (-b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ -b^{8, 84}_0) c in CNF: c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ p_664 ∨ -b^{8, 84}_2 c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ p_664 ∨ -b^{8, 84}_1 c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ p_664 ∨ -b^{8, 84}_0 c in DIMACS: 10454 10455 -10456 664 -10457 0 10454 10455 -10456 664 -10458 0 10454 10455 -10456 664 -10459 0 c 0-1 --> -1 c (-b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ -b^{8, 83}_0 ∧ -p_664) -> ( b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ b^{8, 84}_0) c in CNF: c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ p_664 ∨ b^{8, 84}_2 c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ p_664 ∨ -b^{8, 84}_1 c b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ p_664 ∨ b^{8, 84}_0 c in DIMACS: 10454 10455 10456 664 10457 0 10454 10455 10456 664 -10458 0 10454 10455 10456 664 10459 0 c -1-1 --> -2 c ( b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ b^{8, 83}_0 ∧ -p_664) -> ( b^{8, 84}_2 ∧ b^{8, 84}_1 ∧ -b^{8, 84}_0) c in CNF: c -b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ p_664 ∨ b^{8, 84}_2 c -b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ p_664 ∨ b^{8, 84}_1 c -b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ p_664 ∨ -b^{8, 84}_0 c in DIMACS: -10454 10455 -10456 664 10457 0 -10454 10455 -10456 664 10458 0 -10454 10455 -10456 664 -10459 0 c -2-1 --> break c ( b^{8, 83}_2 ∧ b^{8, 83}_1 ∧ -b^{8, 83}_0 ∧ -p_664) -> break c in CNF: c -b^{8, 83}_2 ∨ -b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ p_664 ∨ break c in DIMACS: -10454 -10455 10456 664 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 83}_2 ∧ -b^{8, 83}_1 ∧ -b^{8, 83}_0 ∧ true) c in CNF: c -b^{8, 83}_2 ∨ b^{8, 83}_1 ∨ b^{8, 83}_0 ∨ false c in DIMACS: -10454 10455 10456 0 c 3 does not represent an automaton state. c -(-b^{8, 83}_2 ∧ b^{8, 83}_1 ∧ b^{8, 83}_0 ∧ true) c in CNF: c b^{8, 83}_2 ∨ -b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ false c in DIMACS: 10454 -10455 -10456 0 c -3 does not represent an automaton state. c -( b^{8, 83}_2 ∧ b^{8, 83}_1 ∧ b^{8, 83}_0 ∧ true) c in CNF: c -b^{8, 83}_2 ∨ -b^{8, 83}_1 ∨ -b^{8, 83}_0 ∨ false c in DIMACS: -10454 -10455 -10456 0 c i = 84 c -2+1 --> -1 c ( b^{8, 84}_2 ∧ b^{8, 84}_1 ∧ -b^{8, 84}_0 ∧ p_672) -> ( b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ b^{8, 85}_0) c in CNF: c -b^{8, 84}_2 ∨ -b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ -p_672 ∨ b^{8, 85}_2 c -b^{8, 84}_2 ∨ -b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ -p_672 ∨ -b^{8, 85}_1 c -b^{8, 84}_2 ∨ -b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ -p_672 ∨ b^{8, 85}_0 c in DIMACS: -10457 -10458 10459 -672 10460 0 -10457 -10458 10459 -672 -10461 0 -10457 -10458 10459 -672 10462 0 c -1+1 --> 0 c ( b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ b^{8, 84}_0 ∧ p_672) -> (-b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ -b^{8, 85}_0) c in CNF: c -b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ -p_672 ∨ -b^{8, 85}_2 c -b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ -p_672 ∨ -b^{8, 85}_1 c -b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ -p_672 ∨ -b^{8, 85}_0 c in DIMACS: -10457 10458 -10459 -672 -10460 0 -10457 10458 -10459 -672 -10461 0 -10457 10458 -10459 -672 -10462 0 c 0+1 --> 1 c (-b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ -b^{8, 84}_0 ∧ p_672) -> (-b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ b^{8, 85}_0) c in CNF: c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ -p_672 ∨ -b^{8, 85}_2 c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ -p_672 ∨ -b^{8, 85}_1 c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ -p_672 ∨ b^{8, 85}_0 c in DIMACS: 10457 10458 10459 -672 -10460 0 10457 10458 10459 -672 -10461 0 10457 10458 10459 -672 10462 0 c 1+1 --> 2 c (-b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ b^{8, 84}_0 ∧ p_672) -> (-b^{8, 85}_2 ∧ b^{8, 85}_1 ∧ -b^{8, 85}_0) c in CNF: c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ -p_672 ∨ -b^{8, 85}_2 c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ -p_672 ∨ b^{8, 85}_1 c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ -p_672 ∨ -b^{8, 85}_0 c in DIMACS: 10457 10458 -10459 -672 -10460 0 10457 10458 -10459 -672 10461 0 10457 10458 -10459 -672 -10462 0 c 2+1 --> break c (-b^{8, 84}_2 ∧ b^{8, 84}_1 ∧ -b^{8, 84}_0 ∧ p_672) -> break c in CNF: c b^{8, 84}_2 ∨ -b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ -p_672 ∨ break c in DIMACS: 10457 -10458 10459 -672 1162 0 c 2-1 --> 1 c (-b^{8, 84}_2 ∧ b^{8, 84}_1 ∧ -b^{8, 84}_0 ∧ -p_672) -> (-b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ b^{8, 85}_0) c in CNF: c b^{8, 84}_2 ∨ -b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ p_672 ∨ -b^{8, 85}_2 c b^{8, 84}_2 ∨ -b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ p_672 ∨ -b^{8, 85}_1 c b^{8, 84}_2 ∨ -b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ p_672 ∨ b^{8, 85}_0 c in DIMACS: 10457 -10458 10459 672 -10460 0 10457 -10458 10459 672 -10461 0 10457 -10458 10459 672 10462 0 c 1-1 --> 0 c (-b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ b^{8, 84}_0 ∧ -p_672) -> (-b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ -b^{8, 85}_0) c in CNF: c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ p_672 ∨ -b^{8, 85}_2 c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ p_672 ∨ -b^{8, 85}_1 c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ p_672 ∨ -b^{8, 85}_0 c in DIMACS: 10457 10458 -10459 672 -10460 0 10457 10458 -10459 672 -10461 0 10457 10458 -10459 672 -10462 0 c 0-1 --> -1 c (-b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ -b^{8, 84}_0 ∧ -p_672) -> ( b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ b^{8, 85}_0) c in CNF: c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ p_672 ∨ b^{8, 85}_2 c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ p_672 ∨ -b^{8, 85}_1 c b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ p_672 ∨ b^{8, 85}_0 c in DIMACS: 10457 10458 10459 672 10460 0 10457 10458 10459 672 -10461 0 10457 10458 10459 672 10462 0 c -1-1 --> -2 c ( b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ b^{8, 84}_0 ∧ -p_672) -> ( b^{8, 85}_2 ∧ b^{8, 85}_1 ∧ -b^{8, 85}_0) c in CNF: c -b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ p_672 ∨ b^{8, 85}_2 c -b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ p_672 ∨ b^{8, 85}_1 c -b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ p_672 ∨ -b^{8, 85}_0 c in DIMACS: -10457 10458 -10459 672 10460 0 -10457 10458 -10459 672 10461 0 -10457 10458 -10459 672 -10462 0 c -2-1 --> break c ( b^{8, 84}_2 ∧ b^{8, 84}_1 ∧ -b^{8, 84}_0 ∧ -p_672) -> break c in CNF: c -b^{8, 84}_2 ∨ -b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ p_672 ∨ break c in DIMACS: -10457 -10458 10459 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 84}_2 ∧ -b^{8, 84}_1 ∧ -b^{8, 84}_0 ∧ true) c in CNF: c -b^{8, 84}_2 ∨ b^{8, 84}_1 ∨ b^{8, 84}_0 ∨ false c in DIMACS: -10457 10458 10459 0 c 3 does not represent an automaton state. c -(-b^{8, 84}_2 ∧ b^{8, 84}_1 ∧ b^{8, 84}_0 ∧ true) c in CNF: c b^{8, 84}_2 ∨ -b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ false c in DIMACS: 10457 -10458 -10459 0 c -3 does not represent an automaton state. c -( b^{8, 84}_2 ∧ b^{8, 84}_1 ∧ b^{8, 84}_0 ∧ true) c in CNF: c -b^{8, 84}_2 ∨ -b^{8, 84}_1 ∨ -b^{8, 84}_0 ∨ false c in DIMACS: -10457 -10458 -10459 0 c i = 85 c -2+1 --> -1 c ( b^{8, 85}_2 ∧ b^{8, 85}_1 ∧ -b^{8, 85}_0 ∧ p_680) -> ( b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ b^{8, 86}_0) c in CNF: c -b^{8, 85}_2 ∨ -b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ -p_680 ∨ b^{8, 86}_2 c -b^{8, 85}_2 ∨ -b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ -p_680 ∨ -b^{8, 86}_1 c -b^{8, 85}_2 ∨ -b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ -p_680 ∨ b^{8, 86}_0 c in DIMACS: -10460 -10461 10462 -680 10463 0 -10460 -10461 10462 -680 -10464 0 -10460 -10461 10462 -680 10465 0 c -1+1 --> 0 c ( b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ b^{8, 85}_0 ∧ p_680) -> (-b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ -b^{8, 86}_0) c in CNF: c -b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ -p_680 ∨ -b^{8, 86}_2 c -b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ -p_680 ∨ -b^{8, 86}_1 c -b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ -p_680 ∨ -b^{8, 86}_0 c in DIMACS: -10460 10461 -10462 -680 -10463 0 -10460 10461 -10462 -680 -10464 0 -10460 10461 -10462 -680 -10465 0 c 0+1 --> 1 c (-b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ -b^{8, 85}_0 ∧ p_680) -> (-b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ b^{8, 86}_0) c in CNF: c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ -p_680 ∨ -b^{8, 86}_2 c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ -p_680 ∨ -b^{8, 86}_1 c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ -p_680 ∨ b^{8, 86}_0 c in DIMACS: 10460 10461 10462 -680 -10463 0 10460 10461 10462 -680 -10464 0 10460 10461 10462 -680 10465 0 c 1+1 --> 2 c (-b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ b^{8, 85}_0 ∧ p_680) -> (-b^{8, 86}_2 ∧ b^{8, 86}_1 ∧ -b^{8, 86}_0) c in CNF: c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ -p_680 ∨ -b^{8, 86}_2 c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ -p_680 ∨ b^{8, 86}_1 c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ -p_680 ∨ -b^{8, 86}_0 c in DIMACS: 10460 10461 -10462 -680 -10463 0 10460 10461 -10462 -680 10464 0 10460 10461 -10462 -680 -10465 0 c 2+1 --> break c (-b^{8, 85}_2 ∧ b^{8, 85}_1 ∧ -b^{8, 85}_0 ∧ p_680) -> break c in CNF: c b^{8, 85}_2 ∨ -b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ -p_680 ∨ break c in DIMACS: 10460 -10461 10462 -680 1162 0 c 2-1 --> 1 c (-b^{8, 85}_2 ∧ b^{8, 85}_1 ∧ -b^{8, 85}_0 ∧ -p_680) -> (-b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ b^{8, 86}_0) c in CNF: c b^{8, 85}_2 ∨ -b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ p_680 ∨ -b^{8, 86}_2 c b^{8, 85}_2 ∨ -b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ p_680 ∨ -b^{8, 86}_1 c b^{8, 85}_2 ∨ -b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ p_680 ∨ b^{8, 86}_0 c in DIMACS: 10460 -10461 10462 680 -10463 0 10460 -10461 10462 680 -10464 0 10460 -10461 10462 680 10465 0 c 1-1 --> 0 c (-b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ b^{8, 85}_0 ∧ -p_680) -> (-b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ -b^{8, 86}_0) c in CNF: c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ p_680 ∨ -b^{8, 86}_2 c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ p_680 ∨ -b^{8, 86}_1 c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ p_680 ∨ -b^{8, 86}_0 c in DIMACS: 10460 10461 -10462 680 -10463 0 10460 10461 -10462 680 -10464 0 10460 10461 -10462 680 -10465 0 c 0-1 --> -1 c (-b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ -b^{8, 85}_0 ∧ -p_680) -> ( b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ b^{8, 86}_0) c in CNF: c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ p_680 ∨ b^{8, 86}_2 c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ p_680 ∨ -b^{8, 86}_1 c b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ p_680 ∨ b^{8, 86}_0 c in DIMACS: 10460 10461 10462 680 10463 0 10460 10461 10462 680 -10464 0 10460 10461 10462 680 10465 0 c -1-1 --> -2 c ( b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ b^{8, 85}_0 ∧ -p_680) -> ( b^{8, 86}_2 ∧ b^{8, 86}_1 ∧ -b^{8, 86}_0) c in CNF: c -b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ p_680 ∨ b^{8, 86}_2 c -b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ p_680 ∨ b^{8, 86}_1 c -b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ p_680 ∨ -b^{8, 86}_0 c in DIMACS: -10460 10461 -10462 680 10463 0 -10460 10461 -10462 680 10464 0 -10460 10461 -10462 680 -10465 0 c -2-1 --> break c ( b^{8, 85}_2 ∧ b^{8, 85}_1 ∧ -b^{8, 85}_0 ∧ -p_680) -> break c in CNF: c -b^{8, 85}_2 ∨ -b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ p_680 ∨ break c in DIMACS: -10460 -10461 10462 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 85}_2 ∧ -b^{8, 85}_1 ∧ -b^{8, 85}_0 ∧ true) c in CNF: c -b^{8, 85}_2 ∨ b^{8, 85}_1 ∨ b^{8, 85}_0 ∨ false c in DIMACS: -10460 10461 10462 0 c 3 does not represent an automaton state. c -(-b^{8, 85}_2 ∧ b^{8, 85}_1 ∧ b^{8, 85}_0 ∧ true) c in CNF: c b^{8, 85}_2 ∨ -b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ false c in DIMACS: 10460 -10461 -10462 0 c -3 does not represent an automaton state. c -( b^{8, 85}_2 ∧ b^{8, 85}_1 ∧ b^{8, 85}_0 ∧ true) c in CNF: c -b^{8, 85}_2 ∨ -b^{8, 85}_1 ∨ -b^{8, 85}_0 ∨ false c in DIMACS: -10460 -10461 -10462 0 c i = 86 c -2+1 --> -1 c ( b^{8, 86}_2 ∧ b^{8, 86}_1 ∧ -b^{8, 86}_0 ∧ p_688) -> ( b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ b^{8, 87}_0) c in CNF: c -b^{8, 86}_2 ∨ -b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ -p_688 ∨ b^{8, 87}_2 c -b^{8, 86}_2 ∨ -b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ -p_688 ∨ -b^{8, 87}_1 c -b^{8, 86}_2 ∨ -b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ -p_688 ∨ b^{8, 87}_0 c in DIMACS: -10463 -10464 10465 -688 10466 0 -10463 -10464 10465 -688 -10467 0 -10463 -10464 10465 -688 10468 0 c -1+1 --> 0 c ( b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ b^{8, 86}_0 ∧ p_688) -> (-b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ -b^{8, 87}_0) c in CNF: c -b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ -p_688 ∨ -b^{8, 87}_2 c -b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ -p_688 ∨ -b^{8, 87}_1 c -b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ -p_688 ∨ -b^{8, 87}_0 c in DIMACS: -10463 10464 -10465 -688 -10466 0 -10463 10464 -10465 -688 -10467 0 -10463 10464 -10465 -688 -10468 0 c 0+1 --> 1 c (-b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ -b^{8, 86}_0 ∧ p_688) -> (-b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ b^{8, 87}_0) c in CNF: c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ -p_688 ∨ -b^{8, 87}_2 c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ -p_688 ∨ -b^{8, 87}_1 c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ -p_688 ∨ b^{8, 87}_0 c in DIMACS: 10463 10464 10465 -688 -10466 0 10463 10464 10465 -688 -10467 0 10463 10464 10465 -688 10468 0 c 1+1 --> 2 c (-b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ b^{8, 86}_0 ∧ p_688) -> (-b^{8, 87}_2 ∧ b^{8, 87}_1 ∧ -b^{8, 87}_0) c in CNF: c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ -p_688 ∨ -b^{8, 87}_2 c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ -p_688 ∨ b^{8, 87}_1 c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ -p_688 ∨ -b^{8, 87}_0 c in DIMACS: 10463 10464 -10465 -688 -10466 0 10463 10464 -10465 -688 10467 0 10463 10464 -10465 -688 -10468 0 c 2+1 --> break c (-b^{8, 86}_2 ∧ b^{8, 86}_1 ∧ -b^{8, 86}_0 ∧ p_688) -> break c in CNF: c b^{8, 86}_2 ∨ -b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ -p_688 ∨ break c in DIMACS: 10463 -10464 10465 -688 1162 0 c 2-1 --> 1 c (-b^{8, 86}_2 ∧ b^{8, 86}_1 ∧ -b^{8, 86}_0 ∧ -p_688) -> (-b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ b^{8, 87}_0) c in CNF: c b^{8, 86}_2 ∨ -b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ p_688 ∨ -b^{8, 87}_2 c b^{8, 86}_2 ∨ -b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ p_688 ∨ -b^{8, 87}_1 c b^{8, 86}_2 ∨ -b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ p_688 ∨ b^{8, 87}_0 c in DIMACS: 10463 -10464 10465 688 -10466 0 10463 -10464 10465 688 -10467 0 10463 -10464 10465 688 10468 0 c 1-1 --> 0 c (-b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ b^{8, 86}_0 ∧ -p_688) -> (-b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ -b^{8, 87}_0) c in CNF: c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ p_688 ∨ -b^{8, 87}_2 c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ p_688 ∨ -b^{8, 87}_1 c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ p_688 ∨ -b^{8, 87}_0 c in DIMACS: 10463 10464 -10465 688 -10466 0 10463 10464 -10465 688 -10467 0 10463 10464 -10465 688 -10468 0 c 0-1 --> -1 c (-b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ -b^{8, 86}_0 ∧ -p_688) -> ( b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ b^{8, 87}_0) c in CNF: c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ p_688 ∨ b^{8, 87}_2 c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ p_688 ∨ -b^{8, 87}_1 c b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ p_688 ∨ b^{8, 87}_0 c in DIMACS: 10463 10464 10465 688 10466 0 10463 10464 10465 688 -10467 0 10463 10464 10465 688 10468 0 c -1-1 --> -2 c ( b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ b^{8, 86}_0 ∧ -p_688) -> ( b^{8, 87}_2 ∧ b^{8, 87}_1 ∧ -b^{8, 87}_0) c in CNF: c -b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ p_688 ∨ b^{8, 87}_2 c -b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ p_688 ∨ b^{8, 87}_1 c -b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ p_688 ∨ -b^{8, 87}_0 c in DIMACS: -10463 10464 -10465 688 10466 0 -10463 10464 -10465 688 10467 0 -10463 10464 -10465 688 -10468 0 c -2-1 --> break c ( b^{8, 86}_2 ∧ b^{8, 86}_1 ∧ -b^{8, 86}_0 ∧ -p_688) -> break c in CNF: c -b^{8, 86}_2 ∨ -b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ p_688 ∨ break c in DIMACS: -10463 -10464 10465 688 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 86}_2 ∧ -b^{8, 86}_1 ∧ -b^{8, 86}_0 ∧ true) c in CNF: c -b^{8, 86}_2 ∨ b^{8, 86}_1 ∨ b^{8, 86}_0 ∨ false c in DIMACS: -10463 10464 10465 0 c 3 does not represent an automaton state. c -(-b^{8, 86}_2 ∧ b^{8, 86}_1 ∧ b^{8, 86}_0 ∧ true) c in CNF: c b^{8, 86}_2 ∨ -b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ false c in DIMACS: 10463 -10464 -10465 0 c -3 does not represent an automaton state. c -( b^{8, 86}_2 ∧ b^{8, 86}_1 ∧ b^{8, 86}_0 ∧ true) c in CNF: c -b^{8, 86}_2 ∨ -b^{8, 86}_1 ∨ -b^{8, 86}_0 ∨ false c in DIMACS: -10463 -10464 -10465 0 c i = 87 c -2+1 --> -1 c ( b^{8, 87}_2 ∧ b^{8, 87}_1 ∧ -b^{8, 87}_0 ∧ p_696) -> ( b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ b^{8, 88}_0) c in CNF: c -b^{8, 87}_2 ∨ -b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ -p_696 ∨ b^{8, 88}_2 c -b^{8, 87}_2 ∨ -b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ -p_696 ∨ -b^{8, 88}_1 c -b^{8, 87}_2 ∨ -b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ -p_696 ∨ b^{8, 88}_0 c in DIMACS: -10466 -10467 10468 -696 10469 0 -10466 -10467 10468 -696 -10470 0 -10466 -10467 10468 -696 10471 0 c -1+1 --> 0 c ( b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ b^{8, 87}_0 ∧ p_696) -> (-b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ -b^{8, 88}_0) c in CNF: c -b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ -p_696 ∨ -b^{8, 88}_2 c -b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ -p_696 ∨ -b^{8, 88}_1 c -b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ -p_696 ∨ -b^{8, 88}_0 c in DIMACS: -10466 10467 -10468 -696 -10469 0 -10466 10467 -10468 -696 -10470 0 -10466 10467 -10468 -696 -10471 0 c 0+1 --> 1 c (-b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ -b^{8, 87}_0 ∧ p_696) -> (-b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ b^{8, 88}_0) c in CNF: c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ -p_696 ∨ -b^{8, 88}_2 c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ -p_696 ∨ -b^{8, 88}_1 c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ -p_696 ∨ b^{8, 88}_0 c in DIMACS: 10466 10467 10468 -696 -10469 0 10466 10467 10468 -696 -10470 0 10466 10467 10468 -696 10471 0 c 1+1 --> 2 c (-b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ b^{8, 87}_0 ∧ p_696) -> (-b^{8, 88}_2 ∧ b^{8, 88}_1 ∧ -b^{8, 88}_0) c in CNF: c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ -p_696 ∨ -b^{8, 88}_2 c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ -p_696 ∨ b^{8, 88}_1 c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ -p_696 ∨ -b^{8, 88}_0 c in DIMACS: 10466 10467 -10468 -696 -10469 0 10466 10467 -10468 -696 10470 0 10466 10467 -10468 -696 -10471 0 c 2+1 --> break c (-b^{8, 87}_2 ∧ b^{8, 87}_1 ∧ -b^{8, 87}_0 ∧ p_696) -> break c in CNF: c b^{8, 87}_2 ∨ -b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ -p_696 ∨ break c in DIMACS: 10466 -10467 10468 -696 1162 0 c 2-1 --> 1 c (-b^{8, 87}_2 ∧ b^{8, 87}_1 ∧ -b^{8, 87}_0 ∧ -p_696) -> (-b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ b^{8, 88}_0) c in CNF: c b^{8, 87}_2 ∨ -b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ p_696 ∨ -b^{8, 88}_2 c b^{8, 87}_2 ∨ -b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ p_696 ∨ -b^{8, 88}_1 c b^{8, 87}_2 ∨ -b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ p_696 ∨ b^{8, 88}_0 c in DIMACS: 10466 -10467 10468 696 -10469 0 10466 -10467 10468 696 -10470 0 10466 -10467 10468 696 10471 0 c 1-1 --> 0 c (-b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ b^{8, 87}_0 ∧ -p_696) -> (-b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ -b^{8, 88}_0) c in CNF: c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ p_696 ∨ -b^{8, 88}_2 c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ p_696 ∨ -b^{8, 88}_1 c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ p_696 ∨ -b^{8, 88}_0 c in DIMACS: 10466 10467 -10468 696 -10469 0 10466 10467 -10468 696 -10470 0 10466 10467 -10468 696 -10471 0 c 0-1 --> -1 c (-b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ -b^{8, 87}_0 ∧ -p_696) -> ( b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ b^{8, 88}_0) c in CNF: c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ p_696 ∨ b^{8, 88}_2 c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ p_696 ∨ -b^{8, 88}_1 c b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ p_696 ∨ b^{8, 88}_0 c in DIMACS: 10466 10467 10468 696 10469 0 10466 10467 10468 696 -10470 0 10466 10467 10468 696 10471 0 c -1-1 --> -2 c ( b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ b^{8, 87}_0 ∧ -p_696) -> ( b^{8, 88}_2 ∧ b^{8, 88}_1 ∧ -b^{8, 88}_0) c in CNF: c -b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ p_696 ∨ b^{8, 88}_2 c -b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ p_696 ∨ b^{8, 88}_1 c -b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ p_696 ∨ -b^{8, 88}_0 c in DIMACS: -10466 10467 -10468 696 10469 0 -10466 10467 -10468 696 10470 0 -10466 10467 -10468 696 -10471 0 c -2-1 --> break c ( b^{8, 87}_2 ∧ b^{8, 87}_1 ∧ -b^{8, 87}_0 ∧ -p_696) -> break c in CNF: c -b^{8, 87}_2 ∨ -b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ p_696 ∨ break c in DIMACS: -10466 -10467 10468 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 87}_2 ∧ -b^{8, 87}_1 ∧ -b^{8, 87}_0 ∧ true) c in CNF: c -b^{8, 87}_2 ∨ b^{8, 87}_1 ∨ b^{8, 87}_0 ∨ false c in DIMACS: -10466 10467 10468 0 c 3 does not represent an automaton state. c -(-b^{8, 87}_2 ∧ b^{8, 87}_1 ∧ b^{8, 87}_0 ∧ true) c in CNF: c b^{8, 87}_2 ∨ -b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ false c in DIMACS: 10466 -10467 -10468 0 c -3 does not represent an automaton state. c -( b^{8, 87}_2 ∧ b^{8, 87}_1 ∧ b^{8, 87}_0 ∧ true) c in CNF: c -b^{8, 87}_2 ∨ -b^{8, 87}_1 ∨ -b^{8, 87}_0 ∨ false c in DIMACS: -10466 -10467 -10468 0 c i = 88 c -2+1 --> -1 c ( b^{8, 88}_2 ∧ b^{8, 88}_1 ∧ -b^{8, 88}_0 ∧ p_704) -> ( b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ b^{8, 89}_0) c in CNF: c -b^{8, 88}_2 ∨ -b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ -p_704 ∨ b^{8, 89}_2 c -b^{8, 88}_2 ∨ -b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ -p_704 ∨ -b^{8, 89}_1 c -b^{8, 88}_2 ∨ -b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ -p_704 ∨ b^{8, 89}_0 c in DIMACS: -10469 -10470 10471 -704 10472 0 -10469 -10470 10471 -704 -10473 0 -10469 -10470 10471 -704 10474 0 c -1+1 --> 0 c ( b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ b^{8, 88}_0 ∧ p_704) -> (-b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ -b^{8, 89}_0) c in CNF: c -b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ -p_704 ∨ -b^{8, 89}_2 c -b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ -p_704 ∨ -b^{8, 89}_1 c -b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ -p_704 ∨ -b^{8, 89}_0 c in DIMACS: -10469 10470 -10471 -704 -10472 0 -10469 10470 -10471 -704 -10473 0 -10469 10470 -10471 -704 -10474 0 c 0+1 --> 1 c (-b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ -b^{8, 88}_0 ∧ p_704) -> (-b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ b^{8, 89}_0) c in CNF: c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ -p_704 ∨ -b^{8, 89}_2 c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ -p_704 ∨ -b^{8, 89}_1 c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ -p_704 ∨ b^{8, 89}_0 c in DIMACS: 10469 10470 10471 -704 -10472 0 10469 10470 10471 -704 -10473 0 10469 10470 10471 -704 10474 0 c 1+1 --> 2 c (-b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ b^{8, 88}_0 ∧ p_704) -> (-b^{8, 89}_2 ∧ b^{8, 89}_1 ∧ -b^{8, 89}_0) c in CNF: c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ -p_704 ∨ -b^{8, 89}_2 c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ -p_704 ∨ b^{8, 89}_1 c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ -p_704 ∨ -b^{8, 89}_0 c in DIMACS: 10469 10470 -10471 -704 -10472 0 10469 10470 -10471 -704 10473 0 10469 10470 -10471 -704 -10474 0 c 2+1 --> break c (-b^{8, 88}_2 ∧ b^{8, 88}_1 ∧ -b^{8, 88}_0 ∧ p_704) -> break c in CNF: c b^{8, 88}_2 ∨ -b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ -p_704 ∨ break c in DIMACS: 10469 -10470 10471 -704 1162 0 c 2-1 --> 1 c (-b^{8, 88}_2 ∧ b^{8, 88}_1 ∧ -b^{8, 88}_0 ∧ -p_704) -> (-b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ b^{8, 89}_0) c in CNF: c b^{8, 88}_2 ∨ -b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ p_704 ∨ -b^{8, 89}_2 c b^{8, 88}_2 ∨ -b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ p_704 ∨ -b^{8, 89}_1 c b^{8, 88}_2 ∨ -b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ p_704 ∨ b^{8, 89}_0 c in DIMACS: 10469 -10470 10471 704 -10472 0 10469 -10470 10471 704 -10473 0 10469 -10470 10471 704 10474 0 c 1-1 --> 0 c (-b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ b^{8, 88}_0 ∧ -p_704) -> (-b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ -b^{8, 89}_0) c in CNF: c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ p_704 ∨ -b^{8, 89}_2 c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ p_704 ∨ -b^{8, 89}_1 c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ p_704 ∨ -b^{8, 89}_0 c in DIMACS: 10469 10470 -10471 704 -10472 0 10469 10470 -10471 704 -10473 0 10469 10470 -10471 704 -10474 0 c 0-1 --> -1 c (-b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ -b^{8, 88}_0 ∧ -p_704) -> ( b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ b^{8, 89}_0) c in CNF: c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ p_704 ∨ b^{8, 89}_2 c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ p_704 ∨ -b^{8, 89}_1 c b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ p_704 ∨ b^{8, 89}_0 c in DIMACS: 10469 10470 10471 704 10472 0 10469 10470 10471 704 -10473 0 10469 10470 10471 704 10474 0 c -1-1 --> -2 c ( b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ b^{8, 88}_0 ∧ -p_704) -> ( b^{8, 89}_2 ∧ b^{8, 89}_1 ∧ -b^{8, 89}_0) c in CNF: c -b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ p_704 ∨ b^{8, 89}_2 c -b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ p_704 ∨ b^{8, 89}_1 c -b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ p_704 ∨ -b^{8, 89}_0 c in DIMACS: -10469 10470 -10471 704 10472 0 -10469 10470 -10471 704 10473 0 -10469 10470 -10471 704 -10474 0 c -2-1 --> break c ( b^{8, 88}_2 ∧ b^{8, 88}_1 ∧ -b^{8, 88}_0 ∧ -p_704) -> break c in CNF: c -b^{8, 88}_2 ∨ -b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ p_704 ∨ break c in DIMACS: -10469 -10470 10471 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 88}_2 ∧ -b^{8, 88}_1 ∧ -b^{8, 88}_0 ∧ true) c in CNF: c -b^{8, 88}_2 ∨ b^{8, 88}_1 ∨ b^{8, 88}_0 ∨ false c in DIMACS: -10469 10470 10471 0 c 3 does not represent an automaton state. c -(-b^{8, 88}_2 ∧ b^{8, 88}_1 ∧ b^{8, 88}_0 ∧ true) c in CNF: c b^{8, 88}_2 ∨ -b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ false c in DIMACS: 10469 -10470 -10471 0 c -3 does not represent an automaton state. c -( b^{8, 88}_2 ∧ b^{8, 88}_1 ∧ b^{8, 88}_0 ∧ true) c in CNF: c -b^{8, 88}_2 ∨ -b^{8, 88}_1 ∨ -b^{8, 88}_0 ∨ false c in DIMACS: -10469 -10470 -10471 0 c i = 89 c -2+1 --> -1 c ( b^{8, 89}_2 ∧ b^{8, 89}_1 ∧ -b^{8, 89}_0 ∧ p_712) -> ( b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ b^{8, 90}_0) c in CNF: c -b^{8, 89}_2 ∨ -b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ -p_712 ∨ b^{8, 90}_2 c -b^{8, 89}_2 ∨ -b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ -p_712 ∨ -b^{8, 90}_1 c -b^{8, 89}_2 ∨ -b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ -p_712 ∨ b^{8, 90}_0 c in DIMACS: -10472 -10473 10474 -712 10475 0 -10472 -10473 10474 -712 -10476 0 -10472 -10473 10474 -712 10477 0 c -1+1 --> 0 c ( b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ b^{8, 89}_0 ∧ p_712) -> (-b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ -b^{8, 90}_0) c in CNF: c -b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ -p_712 ∨ -b^{8, 90}_2 c -b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ -p_712 ∨ -b^{8, 90}_1 c -b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ -p_712 ∨ -b^{8, 90}_0 c in DIMACS: -10472 10473 -10474 -712 -10475 0 -10472 10473 -10474 -712 -10476 0 -10472 10473 -10474 -712 -10477 0 c 0+1 --> 1 c (-b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ -b^{8, 89}_0 ∧ p_712) -> (-b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ b^{8, 90}_0) c in CNF: c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ -p_712 ∨ -b^{8, 90}_2 c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ -p_712 ∨ -b^{8, 90}_1 c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ -p_712 ∨ b^{8, 90}_0 c in DIMACS: 10472 10473 10474 -712 -10475 0 10472 10473 10474 -712 -10476 0 10472 10473 10474 -712 10477 0 c 1+1 --> 2 c (-b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ b^{8, 89}_0 ∧ p_712) -> (-b^{8, 90}_2 ∧ b^{8, 90}_1 ∧ -b^{8, 90}_0) c in CNF: c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ -p_712 ∨ -b^{8, 90}_2 c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ -p_712 ∨ b^{8, 90}_1 c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ -p_712 ∨ -b^{8, 90}_0 c in DIMACS: 10472 10473 -10474 -712 -10475 0 10472 10473 -10474 -712 10476 0 10472 10473 -10474 -712 -10477 0 c 2+1 --> break c (-b^{8, 89}_2 ∧ b^{8, 89}_1 ∧ -b^{8, 89}_0 ∧ p_712) -> break c in CNF: c b^{8, 89}_2 ∨ -b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ -p_712 ∨ break c in DIMACS: 10472 -10473 10474 -712 1162 0 c 2-1 --> 1 c (-b^{8, 89}_2 ∧ b^{8, 89}_1 ∧ -b^{8, 89}_0 ∧ -p_712) -> (-b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ b^{8, 90}_0) c in CNF: c b^{8, 89}_2 ∨ -b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ p_712 ∨ -b^{8, 90}_2 c b^{8, 89}_2 ∨ -b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ p_712 ∨ -b^{8, 90}_1 c b^{8, 89}_2 ∨ -b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ p_712 ∨ b^{8, 90}_0 c in DIMACS: 10472 -10473 10474 712 -10475 0 10472 -10473 10474 712 -10476 0 10472 -10473 10474 712 10477 0 c 1-1 --> 0 c (-b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ b^{8, 89}_0 ∧ -p_712) -> (-b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ -b^{8, 90}_0) c in CNF: c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ p_712 ∨ -b^{8, 90}_2 c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ p_712 ∨ -b^{8, 90}_1 c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ p_712 ∨ -b^{8, 90}_0 c in DIMACS: 10472 10473 -10474 712 -10475 0 10472 10473 -10474 712 -10476 0 10472 10473 -10474 712 -10477 0 c 0-1 --> -1 c (-b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ -b^{8, 89}_0 ∧ -p_712) -> ( b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ b^{8, 90}_0) c in CNF: c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ p_712 ∨ b^{8, 90}_2 c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ p_712 ∨ -b^{8, 90}_1 c b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ p_712 ∨ b^{8, 90}_0 c in DIMACS: 10472 10473 10474 712 10475 0 10472 10473 10474 712 -10476 0 10472 10473 10474 712 10477 0 c -1-1 --> -2 c ( b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ b^{8, 89}_0 ∧ -p_712) -> ( b^{8, 90}_2 ∧ b^{8, 90}_1 ∧ -b^{8, 90}_0) c in CNF: c -b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ p_712 ∨ b^{8, 90}_2 c -b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ p_712 ∨ b^{8, 90}_1 c -b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ p_712 ∨ -b^{8, 90}_0 c in DIMACS: -10472 10473 -10474 712 10475 0 -10472 10473 -10474 712 10476 0 -10472 10473 -10474 712 -10477 0 c -2-1 --> break c ( b^{8, 89}_2 ∧ b^{8, 89}_1 ∧ -b^{8, 89}_0 ∧ -p_712) -> break c in CNF: c -b^{8, 89}_2 ∨ -b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ p_712 ∨ break c in DIMACS: -10472 -10473 10474 712 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 89}_2 ∧ -b^{8, 89}_1 ∧ -b^{8, 89}_0 ∧ true) c in CNF: c -b^{8, 89}_2 ∨ b^{8, 89}_1 ∨ b^{8, 89}_0 ∨ false c in DIMACS: -10472 10473 10474 0 c 3 does not represent an automaton state. c -(-b^{8, 89}_2 ∧ b^{8, 89}_1 ∧ b^{8, 89}_0 ∧ true) c in CNF: c b^{8, 89}_2 ∨ -b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ false c in DIMACS: 10472 -10473 -10474 0 c -3 does not represent an automaton state. c -( b^{8, 89}_2 ∧ b^{8, 89}_1 ∧ b^{8, 89}_0 ∧ true) c in CNF: c -b^{8, 89}_2 ∨ -b^{8, 89}_1 ∨ -b^{8, 89}_0 ∨ false c in DIMACS: -10472 -10473 -10474 0 c i = 90 c -2+1 --> -1 c ( b^{8, 90}_2 ∧ b^{8, 90}_1 ∧ -b^{8, 90}_0 ∧ p_720) -> ( b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ b^{8, 91}_0) c in CNF: c -b^{8, 90}_2 ∨ -b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ -p_720 ∨ b^{8, 91}_2 c -b^{8, 90}_2 ∨ -b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ -p_720 ∨ -b^{8, 91}_1 c -b^{8, 90}_2 ∨ -b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ -p_720 ∨ b^{8, 91}_0 c in DIMACS: -10475 -10476 10477 -720 10478 0 -10475 -10476 10477 -720 -10479 0 -10475 -10476 10477 -720 10480 0 c -1+1 --> 0 c ( b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ b^{8, 90}_0 ∧ p_720) -> (-b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ -b^{8, 91}_0) c in CNF: c -b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ -p_720 ∨ -b^{8, 91}_2 c -b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ -p_720 ∨ -b^{8, 91}_1 c -b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ -p_720 ∨ -b^{8, 91}_0 c in DIMACS: -10475 10476 -10477 -720 -10478 0 -10475 10476 -10477 -720 -10479 0 -10475 10476 -10477 -720 -10480 0 c 0+1 --> 1 c (-b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ -b^{8, 90}_0 ∧ p_720) -> (-b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ b^{8, 91}_0) c in CNF: c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ -p_720 ∨ -b^{8, 91}_2 c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ -p_720 ∨ -b^{8, 91}_1 c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ -p_720 ∨ b^{8, 91}_0 c in DIMACS: 10475 10476 10477 -720 -10478 0 10475 10476 10477 -720 -10479 0 10475 10476 10477 -720 10480 0 c 1+1 --> 2 c (-b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ b^{8, 90}_0 ∧ p_720) -> (-b^{8, 91}_2 ∧ b^{8, 91}_1 ∧ -b^{8, 91}_0) c in CNF: c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ -p_720 ∨ -b^{8, 91}_2 c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ -p_720 ∨ b^{8, 91}_1 c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ -p_720 ∨ -b^{8, 91}_0 c in DIMACS: 10475 10476 -10477 -720 -10478 0 10475 10476 -10477 -720 10479 0 10475 10476 -10477 -720 -10480 0 c 2+1 --> break c (-b^{8, 90}_2 ∧ b^{8, 90}_1 ∧ -b^{8, 90}_0 ∧ p_720) -> break c in CNF: c b^{8, 90}_2 ∨ -b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ -p_720 ∨ break c in DIMACS: 10475 -10476 10477 -720 1162 0 c 2-1 --> 1 c (-b^{8, 90}_2 ∧ b^{8, 90}_1 ∧ -b^{8, 90}_0 ∧ -p_720) -> (-b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ b^{8, 91}_0) c in CNF: c b^{8, 90}_2 ∨ -b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ p_720 ∨ -b^{8, 91}_2 c b^{8, 90}_2 ∨ -b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ p_720 ∨ -b^{8, 91}_1 c b^{8, 90}_2 ∨ -b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ p_720 ∨ b^{8, 91}_0 c in DIMACS: 10475 -10476 10477 720 -10478 0 10475 -10476 10477 720 -10479 0 10475 -10476 10477 720 10480 0 c 1-1 --> 0 c (-b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ b^{8, 90}_0 ∧ -p_720) -> (-b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ -b^{8, 91}_0) c in CNF: c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ p_720 ∨ -b^{8, 91}_2 c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ p_720 ∨ -b^{8, 91}_1 c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ p_720 ∨ -b^{8, 91}_0 c in DIMACS: 10475 10476 -10477 720 -10478 0 10475 10476 -10477 720 -10479 0 10475 10476 -10477 720 -10480 0 c 0-1 --> -1 c (-b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ -b^{8, 90}_0 ∧ -p_720) -> ( b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ b^{8, 91}_0) c in CNF: c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ p_720 ∨ b^{8, 91}_2 c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ p_720 ∨ -b^{8, 91}_1 c b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ p_720 ∨ b^{8, 91}_0 c in DIMACS: 10475 10476 10477 720 10478 0 10475 10476 10477 720 -10479 0 10475 10476 10477 720 10480 0 c -1-1 --> -2 c ( b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ b^{8, 90}_0 ∧ -p_720) -> ( b^{8, 91}_2 ∧ b^{8, 91}_1 ∧ -b^{8, 91}_0) c in CNF: c -b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ p_720 ∨ b^{8, 91}_2 c -b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ p_720 ∨ b^{8, 91}_1 c -b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ p_720 ∨ -b^{8, 91}_0 c in DIMACS: -10475 10476 -10477 720 10478 0 -10475 10476 -10477 720 10479 0 -10475 10476 -10477 720 -10480 0 c -2-1 --> break c ( b^{8, 90}_2 ∧ b^{8, 90}_1 ∧ -b^{8, 90}_0 ∧ -p_720) -> break c in CNF: c -b^{8, 90}_2 ∨ -b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ p_720 ∨ break c in DIMACS: -10475 -10476 10477 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 90}_2 ∧ -b^{8, 90}_1 ∧ -b^{8, 90}_0 ∧ true) c in CNF: c -b^{8, 90}_2 ∨ b^{8, 90}_1 ∨ b^{8, 90}_0 ∨ false c in DIMACS: -10475 10476 10477 0 c 3 does not represent an automaton state. c -(-b^{8, 90}_2 ∧ b^{8, 90}_1 ∧ b^{8, 90}_0 ∧ true) c in CNF: c b^{8, 90}_2 ∨ -b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ false c in DIMACS: 10475 -10476 -10477 0 c -3 does not represent an automaton state. c -( b^{8, 90}_2 ∧ b^{8, 90}_1 ∧ b^{8, 90}_0 ∧ true) c in CNF: c -b^{8, 90}_2 ∨ -b^{8, 90}_1 ∨ -b^{8, 90}_0 ∨ false c in DIMACS: -10475 -10476 -10477 0 c i = 91 c -2+1 --> -1 c ( b^{8, 91}_2 ∧ b^{8, 91}_1 ∧ -b^{8, 91}_0 ∧ p_728) -> ( b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ b^{8, 92}_0) c in CNF: c -b^{8, 91}_2 ∨ -b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ -p_728 ∨ b^{8, 92}_2 c -b^{8, 91}_2 ∨ -b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ -p_728 ∨ -b^{8, 92}_1 c -b^{8, 91}_2 ∨ -b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ -p_728 ∨ b^{8, 92}_0 c in DIMACS: -10478 -10479 10480 -728 10481 0 -10478 -10479 10480 -728 -10482 0 -10478 -10479 10480 -728 10483 0 c -1+1 --> 0 c ( b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ b^{8, 91}_0 ∧ p_728) -> (-b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ -b^{8, 92}_0) c in CNF: c -b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ -p_728 ∨ -b^{8, 92}_2 c -b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ -p_728 ∨ -b^{8, 92}_1 c -b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ -p_728 ∨ -b^{8, 92}_0 c in DIMACS: -10478 10479 -10480 -728 -10481 0 -10478 10479 -10480 -728 -10482 0 -10478 10479 -10480 -728 -10483 0 c 0+1 --> 1 c (-b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ -b^{8, 91}_0 ∧ p_728) -> (-b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ b^{8, 92}_0) c in CNF: c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ -p_728 ∨ -b^{8, 92}_2 c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ -p_728 ∨ -b^{8, 92}_1 c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ -p_728 ∨ b^{8, 92}_0 c in DIMACS: 10478 10479 10480 -728 -10481 0 10478 10479 10480 -728 -10482 0 10478 10479 10480 -728 10483 0 c 1+1 --> 2 c (-b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ b^{8, 91}_0 ∧ p_728) -> (-b^{8, 92}_2 ∧ b^{8, 92}_1 ∧ -b^{8, 92}_0) c in CNF: c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ -p_728 ∨ -b^{8, 92}_2 c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ -p_728 ∨ b^{8, 92}_1 c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ -p_728 ∨ -b^{8, 92}_0 c in DIMACS: 10478 10479 -10480 -728 -10481 0 10478 10479 -10480 -728 10482 0 10478 10479 -10480 -728 -10483 0 c 2+1 --> break c (-b^{8, 91}_2 ∧ b^{8, 91}_1 ∧ -b^{8, 91}_0 ∧ p_728) -> break c in CNF: c b^{8, 91}_2 ∨ -b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ -p_728 ∨ break c in DIMACS: 10478 -10479 10480 -728 1162 0 c 2-1 --> 1 c (-b^{8, 91}_2 ∧ b^{8, 91}_1 ∧ -b^{8, 91}_0 ∧ -p_728) -> (-b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ b^{8, 92}_0) c in CNF: c b^{8, 91}_2 ∨ -b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ p_728 ∨ -b^{8, 92}_2 c b^{8, 91}_2 ∨ -b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ p_728 ∨ -b^{8, 92}_1 c b^{8, 91}_2 ∨ -b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ p_728 ∨ b^{8, 92}_0 c in DIMACS: 10478 -10479 10480 728 -10481 0 10478 -10479 10480 728 -10482 0 10478 -10479 10480 728 10483 0 c 1-1 --> 0 c (-b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ b^{8, 91}_0 ∧ -p_728) -> (-b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ -b^{8, 92}_0) c in CNF: c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ p_728 ∨ -b^{8, 92}_2 c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ p_728 ∨ -b^{8, 92}_1 c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ p_728 ∨ -b^{8, 92}_0 c in DIMACS: 10478 10479 -10480 728 -10481 0 10478 10479 -10480 728 -10482 0 10478 10479 -10480 728 -10483 0 c 0-1 --> -1 c (-b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ -b^{8, 91}_0 ∧ -p_728) -> ( b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ b^{8, 92}_0) c in CNF: c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ p_728 ∨ b^{8, 92}_2 c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ p_728 ∨ -b^{8, 92}_1 c b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ p_728 ∨ b^{8, 92}_0 c in DIMACS: 10478 10479 10480 728 10481 0 10478 10479 10480 728 -10482 0 10478 10479 10480 728 10483 0 c -1-1 --> -2 c ( b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ b^{8, 91}_0 ∧ -p_728) -> ( b^{8, 92}_2 ∧ b^{8, 92}_1 ∧ -b^{8, 92}_0) c in CNF: c -b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ p_728 ∨ b^{8, 92}_2 c -b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ p_728 ∨ b^{8, 92}_1 c -b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ p_728 ∨ -b^{8, 92}_0 c in DIMACS: -10478 10479 -10480 728 10481 0 -10478 10479 -10480 728 10482 0 -10478 10479 -10480 728 -10483 0 c -2-1 --> break c ( b^{8, 91}_2 ∧ b^{8, 91}_1 ∧ -b^{8, 91}_0 ∧ -p_728) -> break c in CNF: c -b^{8, 91}_2 ∨ -b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ p_728 ∨ break c in DIMACS: -10478 -10479 10480 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 91}_2 ∧ -b^{8, 91}_1 ∧ -b^{8, 91}_0 ∧ true) c in CNF: c -b^{8, 91}_2 ∨ b^{8, 91}_1 ∨ b^{8, 91}_0 ∨ false c in DIMACS: -10478 10479 10480 0 c 3 does not represent an automaton state. c -(-b^{8, 91}_2 ∧ b^{8, 91}_1 ∧ b^{8, 91}_0 ∧ true) c in CNF: c b^{8, 91}_2 ∨ -b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ false c in DIMACS: 10478 -10479 -10480 0 c -3 does not represent an automaton state. c -( b^{8, 91}_2 ∧ b^{8, 91}_1 ∧ b^{8, 91}_0 ∧ true) c in CNF: c -b^{8, 91}_2 ∨ -b^{8, 91}_1 ∨ -b^{8, 91}_0 ∨ false c in DIMACS: -10478 -10479 -10480 0 c i = 92 c -2+1 --> -1 c ( b^{8, 92}_2 ∧ b^{8, 92}_1 ∧ -b^{8, 92}_0 ∧ p_736) -> ( b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ b^{8, 93}_0) c in CNF: c -b^{8, 92}_2 ∨ -b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ -p_736 ∨ b^{8, 93}_2 c -b^{8, 92}_2 ∨ -b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ -p_736 ∨ -b^{8, 93}_1 c -b^{8, 92}_2 ∨ -b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ -p_736 ∨ b^{8, 93}_0 c in DIMACS: -10481 -10482 10483 -736 10484 0 -10481 -10482 10483 -736 -10485 0 -10481 -10482 10483 -736 10486 0 c -1+1 --> 0 c ( b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ b^{8, 92}_0 ∧ p_736) -> (-b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ -b^{8, 93}_0) c in CNF: c -b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ -p_736 ∨ -b^{8, 93}_2 c -b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ -p_736 ∨ -b^{8, 93}_1 c -b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ -p_736 ∨ -b^{8, 93}_0 c in DIMACS: -10481 10482 -10483 -736 -10484 0 -10481 10482 -10483 -736 -10485 0 -10481 10482 -10483 -736 -10486 0 c 0+1 --> 1 c (-b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ -b^{8, 92}_0 ∧ p_736) -> (-b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ b^{8, 93}_0) c in CNF: c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ -p_736 ∨ -b^{8, 93}_2 c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ -p_736 ∨ -b^{8, 93}_1 c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ -p_736 ∨ b^{8, 93}_0 c in DIMACS: 10481 10482 10483 -736 -10484 0 10481 10482 10483 -736 -10485 0 10481 10482 10483 -736 10486 0 c 1+1 --> 2 c (-b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ b^{8, 92}_0 ∧ p_736) -> (-b^{8, 93}_2 ∧ b^{8, 93}_1 ∧ -b^{8, 93}_0) c in CNF: c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ -p_736 ∨ -b^{8, 93}_2 c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ -p_736 ∨ b^{8, 93}_1 c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ -p_736 ∨ -b^{8, 93}_0 c in DIMACS: 10481 10482 -10483 -736 -10484 0 10481 10482 -10483 -736 10485 0 10481 10482 -10483 -736 -10486 0 c 2+1 --> break c (-b^{8, 92}_2 ∧ b^{8, 92}_1 ∧ -b^{8, 92}_0 ∧ p_736) -> break c in CNF: c b^{8, 92}_2 ∨ -b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ -p_736 ∨ break c in DIMACS: 10481 -10482 10483 -736 1162 0 c 2-1 --> 1 c (-b^{8, 92}_2 ∧ b^{8, 92}_1 ∧ -b^{8, 92}_0 ∧ -p_736) -> (-b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ b^{8, 93}_0) c in CNF: c b^{8, 92}_2 ∨ -b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ p_736 ∨ -b^{8, 93}_2 c b^{8, 92}_2 ∨ -b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ p_736 ∨ -b^{8, 93}_1 c b^{8, 92}_2 ∨ -b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ p_736 ∨ b^{8, 93}_0 c in DIMACS: 10481 -10482 10483 736 -10484 0 10481 -10482 10483 736 -10485 0 10481 -10482 10483 736 10486 0 c 1-1 --> 0 c (-b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ b^{8, 92}_0 ∧ -p_736) -> (-b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ -b^{8, 93}_0) c in CNF: c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ p_736 ∨ -b^{8, 93}_2 c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ p_736 ∨ -b^{8, 93}_1 c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ p_736 ∨ -b^{8, 93}_0 c in DIMACS: 10481 10482 -10483 736 -10484 0 10481 10482 -10483 736 -10485 0 10481 10482 -10483 736 -10486 0 c 0-1 --> -1 c (-b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ -b^{8, 92}_0 ∧ -p_736) -> ( b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ b^{8, 93}_0) c in CNF: c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ p_736 ∨ b^{8, 93}_2 c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ p_736 ∨ -b^{8, 93}_1 c b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ p_736 ∨ b^{8, 93}_0 c in DIMACS: 10481 10482 10483 736 10484 0 10481 10482 10483 736 -10485 0 10481 10482 10483 736 10486 0 c -1-1 --> -2 c ( b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ b^{8, 92}_0 ∧ -p_736) -> ( b^{8, 93}_2 ∧ b^{8, 93}_1 ∧ -b^{8, 93}_0) c in CNF: c -b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ p_736 ∨ b^{8, 93}_2 c -b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ p_736 ∨ b^{8, 93}_1 c -b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ p_736 ∨ -b^{8, 93}_0 c in DIMACS: -10481 10482 -10483 736 10484 0 -10481 10482 -10483 736 10485 0 -10481 10482 -10483 736 -10486 0 c -2-1 --> break c ( b^{8, 92}_2 ∧ b^{8, 92}_1 ∧ -b^{8, 92}_0 ∧ -p_736) -> break c in CNF: c -b^{8, 92}_2 ∨ -b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ p_736 ∨ break c in DIMACS: -10481 -10482 10483 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 92}_2 ∧ -b^{8, 92}_1 ∧ -b^{8, 92}_0 ∧ true) c in CNF: c -b^{8, 92}_2 ∨ b^{8, 92}_1 ∨ b^{8, 92}_0 ∨ false c in DIMACS: -10481 10482 10483 0 c 3 does not represent an automaton state. c -(-b^{8, 92}_2 ∧ b^{8, 92}_1 ∧ b^{8, 92}_0 ∧ true) c in CNF: c b^{8, 92}_2 ∨ -b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ false c in DIMACS: 10481 -10482 -10483 0 c -3 does not represent an automaton state. c -( b^{8, 92}_2 ∧ b^{8, 92}_1 ∧ b^{8, 92}_0 ∧ true) c in CNF: c -b^{8, 92}_2 ∨ -b^{8, 92}_1 ∨ -b^{8, 92}_0 ∨ false c in DIMACS: -10481 -10482 -10483 0 c i = 93 c -2+1 --> -1 c ( b^{8, 93}_2 ∧ b^{8, 93}_1 ∧ -b^{8, 93}_0 ∧ p_744) -> ( b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ b^{8, 94}_0) c in CNF: c -b^{8, 93}_2 ∨ -b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ -p_744 ∨ b^{8, 94}_2 c -b^{8, 93}_2 ∨ -b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ -p_744 ∨ -b^{8, 94}_1 c -b^{8, 93}_2 ∨ -b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ -p_744 ∨ b^{8, 94}_0 c in DIMACS: -10484 -10485 10486 -744 10487 0 -10484 -10485 10486 -744 -10488 0 -10484 -10485 10486 -744 10489 0 c -1+1 --> 0 c ( b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ b^{8, 93}_0 ∧ p_744) -> (-b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ -b^{8, 94}_0) c in CNF: c -b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ -p_744 ∨ -b^{8, 94}_2 c -b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ -p_744 ∨ -b^{8, 94}_1 c -b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ -p_744 ∨ -b^{8, 94}_0 c in DIMACS: -10484 10485 -10486 -744 -10487 0 -10484 10485 -10486 -744 -10488 0 -10484 10485 -10486 -744 -10489 0 c 0+1 --> 1 c (-b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ -b^{8, 93}_0 ∧ p_744) -> (-b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ b^{8, 94}_0) c in CNF: c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ -p_744 ∨ -b^{8, 94}_2 c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ -p_744 ∨ -b^{8, 94}_1 c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ -p_744 ∨ b^{8, 94}_0 c in DIMACS: 10484 10485 10486 -744 -10487 0 10484 10485 10486 -744 -10488 0 10484 10485 10486 -744 10489 0 c 1+1 --> 2 c (-b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ b^{8, 93}_0 ∧ p_744) -> (-b^{8, 94}_2 ∧ b^{8, 94}_1 ∧ -b^{8, 94}_0) c in CNF: c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ -p_744 ∨ -b^{8, 94}_2 c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ -p_744 ∨ b^{8, 94}_1 c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ -p_744 ∨ -b^{8, 94}_0 c in DIMACS: 10484 10485 -10486 -744 -10487 0 10484 10485 -10486 -744 10488 0 10484 10485 -10486 -744 -10489 0 c 2+1 --> break c (-b^{8, 93}_2 ∧ b^{8, 93}_1 ∧ -b^{8, 93}_0 ∧ p_744) -> break c in CNF: c b^{8, 93}_2 ∨ -b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ -p_744 ∨ break c in DIMACS: 10484 -10485 10486 -744 1162 0 c 2-1 --> 1 c (-b^{8, 93}_2 ∧ b^{8, 93}_1 ∧ -b^{8, 93}_0 ∧ -p_744) -> (-b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ b^{8, 94}_0) c in CNF: c b^{8, 93}_2 ∨ -b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ p_744 ∨ -b^{8, 94}_2 c b^{8, 93}_2 ∨ -b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ p_744 ∨ -b^{8, 94}_1 c b^{8, 93}_2 ∨ -b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ p_744 ∨ b^{8, 94}_0 c in DIMACS: 10484 -10485 10486 744 -10487 0 10484 -10485 10486 744 -10488 0 10484 -10485 10486 744 10489 0 c 1-1 --> 0 c (-b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ b^{8, 93}_0 ∧ -p_744) -> (-b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ -b^{8, 94}_0) c in CNF: c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ p_744 ∨ -b^{8, 94}_2 c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ p_744 ∨ -b^{8, 94}_1 c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ p_744 ∨ -b^{8, 94}_0 c in DIMACS: 10484 10485 -10486 744 -10487 0 10484 10485 -10486 744 -10488 0 10484 10485 -10486 744 -10489 0 c 0-1 --> -1 c (-b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ -b^{8, 93}_0 ∧ -p_744) -> ( b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ b^{8, 94}_0) c in CNF: c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ p_744 ∨ b^{8, 94}_2 c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ p_744 ∨ -b^{8, 94}_1 c b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ p_744 ∨ b^{8, 94}_0 c in DIMACS: 10484 10485 10486 744 10487 0 10484 10485 10486 744 -10488 0 10484 10485 10486 744 10489 0 c -1-1 --> -2 c ( b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ b^{8, 93}_0 ∧ -p_744) -> ( b^{8, 94}_2 ∧ b^{8, 94}_1 ∧ -b^{8, 94}_0) c in CNF: c -b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ p_744 ∨ b^{8, 94}_2 c -b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ p_744 ∨ b^{8, 94}_1 c -b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ p_744 ∨ -b^{8, 94}_0 c in DIMACS: -10484 10485 -10486 744 10487 0 -10484 10485 -10486 744 10488 0 -10484 10485 -10486 744 -10489 0 c -2-1 --> break c ( b^{8, 93}_2 ∧ b^{8, 93}_1 ∧ -b^{8, 93}_0 ∧ -p_744) -> break c in CNF: c -b^{8, 93}_2 ∨ -b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ p_744 ∨ break c in DIMACS: -10484 -10485 10486 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 93}_2 ∧ -b^{8, 93}_1 ∧ -b^{8, 93}_0 ∧ true) c in CNF: c -b^{8, 93}_2 ∨ b^{8, 93}_1 ∨ b^{8, 93}_0 ∨ false c in DIMACS: -10484 10485 10486 0 c 3 does not represent an automaton state. c -(-b^{8, 93}_2 ∧ b^{8, 93}_1 ∧ b^{8, 93}_0 ∧ true) c in CNF: c b^{8, 93}_2 ∨ -b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ false c in DIMACS: 10484 -10485 -10486 0 c -3 does not represent an automaton state. c -( b^{8, 93}_2 ∧ b^{8, 93}_1 ∧ b^{8, 93}_0 ∧ true) c in CNF: c -b^{8, 93}_2 ∨ -b^{8, 93}_1 ∨ -b^{8, 93}_0 ∨ false c in DIMACS: -10484 -10485 -10486 0 c i = 94 c -2+1 --> -1 c ( b^{8, 94}_2 ∧ b^{8, 94}_1 ∧ -b^{8, 94}_0 ∧ p_752) -> ( b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ b^{8, 95}_0) c in CNF: c -b^{8, 94}_2 ∨ -b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ -p_752 ∨ b^{8, 95}_2 c -b^{8, 94}_2 ∨ -b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ -p_752 ∨ -b^{8, 95}_1 c -b^{8, 94}_2 ∨ -b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ -p_752 ∨ b^{8, 95}_0 c in DIMACS: -10487 -10488 10489 -752 10490 0 -10487 -10488 10489 -752 -10491 0 -10487 -10488 10489 -752 10492 0 c -1+1 --> 0 c ( b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ b^{8, 94}_0 ∧ p_752) -> (-b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ -b^{8, 95}_0) c in CNF: c -b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ -p_752 ∨ -b^{8, 95}_2 c -b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ -p_752 ∨ -b^{8, 95}_1 c -b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ -p_752 ∨ -b^{8, 95}_0 c in DIMACS: -10487 10488 -10489 -752 -10490 0 -10487 10488 -10489 -752 -10491 0 -10487 10488 -10489 -752 -10492 0 c 0+1 --> 1 c (-b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ -b^{8, 94}_0 ∧ p_752) -> (-b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ b^{8, 95}_0) c in CNF: c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ -p_752 ∨ -b^{8, 95}_2 c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ -p_752 ∨ -b^{8, 95}_1 c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ -p_752 ∨ b^{8, 95}_0 c in DIMACS: 10487 10488 10489 -752 -10490 0 10487 10488 10489 -752 -10491 0 10487 10488 10489 -752 10492 0 c 1+1 --> 2 c (-b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ b^{8, 94}_0 ∧ p_752) -> (-b^{8, 95}_2 ∧ b^{8, 95}_1 ∧ -b^{8, 95}_0) c in CNF: c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ -p_752 ∨ -b^{8, 95}_2 c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ -p_752 ∨ b^{8, 95}_1 c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ -p_752 ∨ -b^{8, 95}_0 c in DIMACS: 10487 10488 -10489 -752 -10490 0 10487 10488 -10489 -752 10491 0 10487 10488 -10489 -752 -10492 0 c 2+1 --> break c (-b^{8, 94}_2 ∧ b^{8, 94}_1 ∧ -b^{8, 94}_0 ∧ p_752) -> break c in CNF: c b^{8, 94}_2 ∨ -b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ -p_752 ∨ break c in DIMACS: 10487 -10488 10489 -752 1162 0 c 2-1 --> 1 c (-b^{8, 94}_2 ∧ b^{8, 94}_1 ∧ -b^{8, 94}_0 ∧ -p_752) -> (-b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ b^{8, 95}_0) c in CNF: c b^{8, 94}_2 ∨ -b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ p_752 ∨ -b^{8, 95}_2 c b^{8, 94}_2 ∨ -b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ p_752 ∨ -b^{8, 95}_1 c b^{8, 94}_2 ∨ -b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ p_752 ∨ b^{8, 95}_0 c in DIMACS: 10487 -10488 10489 752 -10490 0 10487 -10488 10489 752 -10491 0 10487 -10488 10489 752 10492 0 c 1-1 --> 0 c (-b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ b^{8, 94}_0 ∧ -p_752) -> (-b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ -b^{8, 95}_0) c in CNF: c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ p_752 ∨ -b^{8, 95}_2 c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ p_752 ∨ -b^{8, 95}_1 c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ p_752 ∨ -b^{8, 95}_0 c in DIMACS: 10487 10488 -10489 752 -10490 0 10487 10488 -10489 752 -10491 0 10487 10488 -10489 752 -10492 0 c 0-1 --> -1 c (-b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ -b^{8, 94}_0 ∧ -p_752) -> ( b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ b^{8, 95}_0) c in CNF: c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ p_752 ∨ b^{8, 95}_2 c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ p_752 ∨ -b^{8, 95}_1 c b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ p_752 ∨ b^{8, 95}_0 c in DIMACS: 10487 10488 10489 752 10490 0 10487 10488 10489 752 -10491 0 10487 10488 10489 752 10492 0 c -1-1 --> -2 c ( b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ b^{8, 94}_0 ∧ -p_752) -> ( b^{8, 95}_2 ∧ b^{8, 95}_1 ∧ -b^{8, 95}_0) c in CNF: c -b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ p_752 ∨ b^{8, 95}_2 c -b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ p_752 ∨ b^{8, 95}_1 c -b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ p_752 ∨ -b^{8, 95}_0 c in DIMACS: -10487 10488 -10489 752 10490 0 -10487 10488 -10489 752 10491 0 -10487 10488 -10489 752 -10492 0 c -2-1 --> break c ( b^{8, 94}_2 ∧ b^{8, 94}_1 ∧ -b^{8, 94}_0 ∧ -p_752) -> break c in CNF: c -b^{8, 94}_2 ∨ -b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ p_752 ∨ break c in DIMACS: -10487 -10488 10489 752 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 94}_2 ∧ -b^{8, 94}_1 ∧ -b^{8, 94}_0 ∧ true) c in CNF: c -b^{8, 94}_2 ∨ b^{8, 94}_1 ∨ b^{8, 94}_0 ∨ false c in DIMACS: -10487 10488 10489 0 c 3 does not represent an automaton state. c -(-b^{8, 94}_2 ∧ b^{8, 94}_1 ∧ b^{8, 94}_0 ∧ true) c in CNF: c b^{8, 94}_2 ∨ -b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ false c in DIMACS: 10487 -10488 -10489 0 c -3 does not represent an automaton state. c -( b^{8, 94}_2 ∧ b^{8, 94}_1 ∧ b^{8, 94}_0 ∧ true) c in CNF: c -b^{8, 94}_2 ∨ -b^{8, 94}_1 ∨ -b^{8, 94}_0 ∨ false c in DIMACS: -10487 -10488 -10489 0 c i = 95 c -2+1 --> -1 c ( b^{8, 95}_2 ∧ b^{8, 95}_1 ∧ -b^{8, 95}_0 ∧ p_760) -> ( b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ b^{8, 96}_0) c in CNF: c -b^{8, 95}_2 ∨ -b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ -p_760 ∨ b^{8, 96}_2 c -b^{8, 95}_2 ∨ -b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ -p_760 ∨ -b^{8, 96}_1 c -b^{8, 95}_2 ∨ -b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ -p_760 ∨ b^{8, 96}_0 c in DIMACS: -10490 -10491 10492 -760 10493 0 -10490 -10491 10492 -760 -10494 0 -10490 -10491 10492 -760 10495 0 c -1+1 --> 0 c ( b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ b^{8, 95}_0 ∧ p_760) -> (-b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ -b^{8, 96}_0) c in CNF: c -b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ -p_760 ∨ -b^{8, 96}_2 c -b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ -p_760 ∨ -b^{8, 96}_1 c -b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ -p_760 ∨ -b^{8, 96}_0 c in DIMACS: -10490 10491 -10492 -760 -10493 0 -10490 10491 -10492 -760 -10494 0 -10490 10491 -10492 -760 -10495 0 c 0+1 --> 1 c (-b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ -b^{8, 95}_0 ∧ p_760) -> (-b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ b^{8, 96}_0) c in CNF: c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ -p_760 ∨ -b^{8, 96}_2 c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ -p_760 ∨ -b^{8, 96}_1 c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ -p_760 ∨ b^{8, 96}_0 c in DIMACS: 10490 10491 10492 -760 -10493 0 10490 10491 10492 -760 -10494 0 10490 10491 10492 -760 10495 0 c 1+1 --> 2 c (-b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ b^{8, 95}_0 ∧ p_760) -> (-b^{8, 96}_2 ∧ b^{8, 96}_1 ∧ -b^{8, 96}_0) c in CNF: c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ -p_760 ∨ -b^{8, 96}_2 c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ -p_760 ∨ b^{8, 96}_1 c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ -p_760 ∨ -b^{8, 96}_0 c in DIMACS: 10490 10491 -10492 -760 -10493 0 10490 10491 -10492 -760 10494 0 10490 10491 -10492 -760 -10495 0 c 2+1 --> break c (-b^{8, 95}_2 ∧ b^{8, 95}_1 ∧ -b^{8, 95}_0 ∧ p_760) -> break c in CNF: c b^{8, 95}_2 ∨ -b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ -p_760 ∨ break c in DIMACS: 10490 -10491 10492 -760 1162 0 c 2-1 --> 1 c (-b^{8, 95}_2 ∧ b^{8, 95}_1 ∧ -b^{8, 95}_0 ∧ -p_760) -> (-b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ b^{8, 96}_0) c in CNF: c b^{8, 95}_2 ∨ -b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ p_760 ∨ -b^{8, 96}_2 c b^{8, 95}_2 ∨ -b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ p_760 ∨ -b^{8, 96}_1 c b^{8, 95}_2 ∨ -b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ p_760 ∨ b^{8, 96}_0 c in DIMACS: 10490 -10491 10492 760 -10493 0 10490 -10491 10492 760 -10494 0 10490 -10491 10492 760 10495 0 c 1-1 --> 0 c (-b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ b^{8, 95}_0 ∧ -p_760) -> (-b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ -b^{8, 96}_0) c in CNF: c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ p_760 ∨ -b^{8, 96}_2 c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ p_760 ∨ -b^{8, 96}_1 c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ p_760 ∨ -b^{8, 96}_0 c in DIMACS: 10490 10491 -10492 760 -10493 0 10490 10491 -10492 760 -10494 0 10490 10491 -10492 760 -10495 0 c 0-1 --> -1 c (-b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ -b^{8, 95}_0 ∧ -p_760) -> ( b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ b^{8, 96}_0) c in CNF: c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ p_760 ∨ b^{8, 96}_2 c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ p_760 ∨ -b^{8, 96}_1 c b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ p_760 ∨ b^{8, 96}_0 c in DIMACS: 10490 10491 10492 760 10493 0 10490 10491 10492 760 -10494 0 10490 10491 10492 760 10495 0 c -1-1 --> -2 c ( b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ b^{8, 95}_0 ∧ -p_760) -> ( b^{8, 96}_2 ∧ b^{8, 96}_1 ∧ -b^{8, 96}_0) c in CNF: c -b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ p_760 ∨ b^{8, 96}_2 c -b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ p_760 ∨ b^{8, 96}_1 c -b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ p_760 ∨ -b^{8, 96}_0 c in DIMACS: -10490 10491 -10492 760 10493 0 -10490 10491 -10492 760 10494 0 -10490 10491 -10492 760 -10495 0 c -2-1 --> break c ( b^{8, 95}_2 ∧ b^{8, 95}_1 ∧ -b^{8, 95}_0 ∧ -p_760) -> break c in CNF: c -b^{8, 95}_2 ∨ -b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ p_760 ∨ break c in DIMACS: -10490 -10491 10492 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 95}_2 ∧ -b^{8, 95}_1 ∧ -b^{8, 95}_0 ∧ true) c in CNF: c -b^{8, 95}_2 ∨ b^{8, 95}_1 ∨ b^{8, 95}_0 ∨ false c in DIMACS: -10490 10491 10492 0 c 3 does not represent an automaton state. c -(-b^{8, 95}_2 ∧ b^{8, 95}_1 ∧ b^{8, 95}_0 ∧ true) c in CNF: c b^{8, 95}_2 ∨ -b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ false c in DIMACS: 10490 -10491 -10492 0 c -3 does not represent an automaton state. c -( b^{8, 95}_2 ∧ b^{8, 95}_1 ∧ b^{8, 95}_0 ∧ true) c in CNF: c -b^{8, 95}_2 ∨ -b^{8, 95}_1 ∨ -b^{8, 95}_0 ∨ false c in DIMACS: -10490 -10491 -10492 0 c i = 96 c -2+1 --> -1 c ( b^{8, 96}_2 ∧ b^{8, 96}_1 ∧ -b^{8, 96}_0 ∧ p_768) -> ( b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ b^{8, 97}_0) c in CNF: c -b^{8, 96}_2 ∨ -b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ -p_768 ∨ b^{8, 97}_2 c -b^{8, 96}_2 ∨ -b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ -p_768 ∨ -b^{8, 97}_1 c -b^{8, 96}_2 ∨ -b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ -p_768 ∨ b^{8, 97}_0 c in DIMACS: -10493 -10494 10495 -768 10496 0 -10493 -10494 10495 -768 -10497 0 -10493 -10494 10495 -768 10498 0 c -1+1 --> 0 c ( b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ b^{8, 96}_0 ∧ p_768) -> (-b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ -b^{8, 97}_0) c in CNF: c -b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ -p_768 ∨ -b^{8, 97}_2 c -b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ -p_768 ∨ -b^{8, 97}_1 c -b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ -p_768 ∨ -b^{8, 97}_0 c in DIMACS: -10493 10494 -10495 -768 -10496 0 -10493 10494 -10495 -768 -10497 0 -10493 10494 -10495 -768 -10498 0 c 0+1 --> 1 c (-b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ -b^{8, 96}_0 ∧ p_768) -> (-b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ b^{8, 97}_0) c in CNF: c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ -p_768 ∨ -b^{8, 97}_2 c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ -p_768 ∨ -b^{8, 97}_1 c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ -p_768 ∨ b^{8, 97}_0 c in DIMACS: 10493 10494 10495 -768 -10496 0 10493 10494 10495 -768 -10497 0 10493 10494 10495 -768 10498 0 c 1+1 --> 2 c (-b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ b^{8, 96}_0 ∧ p_768) -> (-b^{8, 97}_2 ∧ b^{8, 97}_1 ∧ -b^{8, 97}_0) c in CNF: c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ -p_768 ∨ -b^{8, 97}_2 c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ -p_768 ∨ b^{8, 97}_1 c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ -p_768 ∨ -b^{8, 97}_0 c in DIMACS: 10493 10494 -10495 -768 -10496 0 10493 10494 -10495 -768 10497 0 10493 10494 -10495 -768 -10498 0 c 2+1 --> break c (-b^{8, 96}_2 ∧ b^{8, 96}_1 ∧ -b^{8, 96}_0 ∧ p_768) -> break c in CNF: c b^{8, 96}_2 ∨ -b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ -p_768 ∨ break c in DIMACS: 10493 -10494 10495 -768 1162 0 c 2-1 --> 1 c (-b^{8, 96}_2 ∧ b^{8, 96}_1 ∧ -b^{8, 96}_0 ∧ -p_768) -> (-b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ b^{8, 97}_0) c in CNF: c b^{8, 96}_2 ∨ -b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ p_768 ∨ -b^{8, 97}_2 c b^{8, 96}_2 ∨ -b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ p_768 ∨ -b^{8, 97}_1 c b^{8, 96}_2 ∨ -b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ p_768 ∨ b^{8, 97}_0 c in DIMACS: 10493 -10494 10495 768 -10496 0 10493 -10494 10495 768 -10497 0 10493 -10494 10495 768 10498 0 c 1-1 --> 0 c (-b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ b^{8, 96}_0 ∧ -p_768) -> (-b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ -b^{8, 97}_0) c in CNF: c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ p_768 ∨ -b^{8, 97}_2 c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ p_768 ∨ -b^{8, 97}_1 c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ p_768 ∨ -b^{8, 97}_0 c in DIMACS: 10493 10494 -10495 768 -10496 0 10493 10494 -10495 768 -10497 0 10493 10494 -10495 768 -10498 0 c 0-1 --> -1 c (-b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ -b^{8, 96}_0 ∧ -p_768) -> ( b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ b^{8, 97}_0) c in CNF: c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ p_768 ∨ b^{8, 97}_2 c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ p_768 ∨ -b^{8, 97}_1 c b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ p_768 ∨ b^{8, 97}_0 c in DIMACS: 10493 10494 10495 768 10496 0 10493 10494 10495 768 -10497 0 10493 10494 10495 768 10498 0 c -1-1 --> -2 c ( b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ b^{8, 96}_0 ∧ -p_768) -> ( b^{8, 97}_2 ∧ b^{8, 97}_1 ∧ -b^{8, 97}_0) c in CNF: c -b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ p_768 ∨ b^{8, 97}_2 c -b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ p_768 ∨ b^{8, 97}_1 c -b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ p_768 ∨ -b^{8, 97}_0 c in DIMACS: -10493 10494 -10495 768 10496 0 -10493 10494 -10495 768 10497 0 -10493 10494 -10495 768 -10498 0 c -2-1 --> break c ( b^{8, 96}_2 ∧ b^{8, 96}_1 ∧ -b^{8, 96}_0 ∧ -p_768) -> break c in CNF: c -b^{8, 96}_2 ∨ -b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ p_768 ∨ break c in DIMACS: -10493 -10494 10495 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 96}_2 ∧ -b^{8, 96}_1 ∧ -b^{8, 96}_0 ∧ true) c in CNF: c -b^{8, 96}_2 ∨ b^{8, 96}_1 ∨ b^{8, 96}_0 ∨ false c in DIMACS: -10493 10494 10495 0 c 3 does not represent an automaton state. c -(-b^{8, 96}_2 ∧ b^{8, 96}_1 ∧ b^{8, 96}_0 ∧ true) c in CNF: c b^{8, 96}_2 ∨ -b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ false c in DIMACS: 10493 -10494 -10495 0 c -3 does not represent an automaton state. c -( b^{8, 96}_2 ∧ b^{8, 96}_1 ∧ b^{8, 96}_0 ∧ true) c in CNF: c -b^{8, 96}_2 ∨ -b^{8, 96}_1 ∨ -b^{8, 96}_0 ∨ false c in DIMACS: -10493 -10494 -10495 0 c i = 97 c -2+1 --> -1 c ( b^{8, 97}_2 ∧ b^{8, 97}_1 ∧ -b^{8, 97}_0 ∧ p_776) -> ( b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ b^{8, 98}_0) c in CNF: c -b^{8, 97}_2 ∨ -b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ -p_776 ∨ b^{8, 98}_2 c -b^{8, 97}_2 ∨ -b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ -p_776 ∨ -b^{8, 98}_1 c -b^{8, 97}_2 ∨ -b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ -p_776 ∨ b^{8, 98}_0 c in DIMACS: -10496 -10497 10498 -776 10499 0 -10496 -10497 10498 -776 -10500 0 -10496 -10497 10498 -776 10501 0 c -1+1 --> 0 c ( b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ b^{8, 97}_0 ∧ p_776) -> (-b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ -b^{8, 98}_0) c in CNF: c -b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ -p_776 ∨ -b^{8, 98}_2 c -b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ -p_776 ∨ -b^{8, 98}_1 c -b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ -p_776 ∨ -b^{8, 98}_0 c in DIMACS: -10496 10497 -10498 -776 -10499 0 -10496 10497 -10498 -776 -10500 0 -10496 10497 -10498 -776 -10501 0 c 0+1 --> 1 c (-b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ -b^{8, 97}_0 ∧ p_776) -> (-b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ b^{8, 98}_0) c in CNF: c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ -p_776 ∨ -b^{8, 98}_2 c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ -p_776 ∨ -b^{8, 98}_1 c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ -p_776 ∨ b^{8, 98}_0 c in DIMACS: 10496 10497 10498 -776 -10499 0 10496 10497 10498 -776 -10500 0 10496 10497 10498 -776 10501 0 c 1+1 --> 2 c (-b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ b^{8, 97}_0 ∧ p_776) -> (-b^{8, 98}_2 ∧ b^{8, 98}_1 ∧ -b^{8, 98}_0) c in CNF: c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ -p_776 ∨ -b^{8, 98}_2 c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ -p_776 ∨ b^{8, 98}_1 c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ -p_776 ∨ -b^{8, 98}_0 c in DIMACS: 10496 10497 -10498 -776 -10499 0 10496 10497 -10498 -776 10500 0 10496 10497 -10498 -776 -10501 0 c 2+1 --> break c (-b^{8, 97}_2 ∧ b^{8, 97}_1 ∧ -b^{8, 97}_0 ∧ p_776) -> break c in CNF: c b^{8, 97}_2 ∨ -b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ -p_776 ∨ break c in DIMACS: 10496 -10497 10498 -776 1162 0 c 2-1 --> 1 c (-b^{8, 97}_2 ∧ b^{8, 97}_1 ∧ -b^{8, 97}_0 ∧ -p_776) -> (-b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ b^{8, 98}_0) c in CNF: c b^{8, 97}_2 ∨ -b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ p_776 ∨ -b^{8, 98}_2 c b^{8, 97}_2 ∨ -b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ p_776 ∨ -b^{8, 98}_1 c b^{8, 97}_2 ∨ -b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ p_776 ∨ b^{8, 98}_0 c in DIMACS: 10496 -10497 10498 776 -10499 0 10496 -10497 10498 776 -10500 0 10496 -10497 10498 776 10501 0 c 1-1 --> 0 c (-b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ b^{8, 97}_0 ∧ -p_776) -> (-b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ -b^{8, 98}_0) c in CNF: c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ p_776 ∨ -b^{8, 98}_2 c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ p_776 ∨ -b^{8, 98}_1 c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ p_776 ∨ -b^{8, 98}_0 c in DIMACS: 10496 10497 -10498 776 -10499 0 10496 10497 -10498 776 -10500 0 10496 10497 -10498 776 -10501 0 c 0-1 --> -1 c (-b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ -b^{8, 97}_0 ∧ -p_776) -> ( b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ b^{8, 98}_0) c in CNF: c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ p_776 ∨ b^{8, 98}_2 c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ p_776 ∨ -b^{8, 98}_1 c b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ p_776 ∨ b^{8, 98}_0 c in DIMACS: 10496 10497 10498 776 10499 0 10496 10497 10498 776 -10500 0 10496 10497 10498 776 10501 0 c -1-1 --> -2 c ( b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ b^{8, 97}_0 ∧ -p_776) -> ( b^{8, 98}_2 ∧ b^{8, 98}_1 ∧ -b^{8, 98}_0) c in CNF: c -b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ p_776 ∨ b^{8, 98}_2 c -b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ p_776 ∨ b^{8, 98}_1 c -b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ p_776 ∨ -b^{8, 98}_0 c in DIMACS: -10496 10497 -10498 776 10499 0 -10496 10497 -10498 776 10500 0 -10496 10497 -10498 776 -10501 0 c -2-1 --> break c ( b^{8, 97}_2 ∧ b^{8, 97}_1 ∧ -b^{8, 97}_0 ∧ -p_776) -> break c in CNF: c -b^{8, 97}_2 ∨ -b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ p_776 ∨ break c in DIMACS: -10496 -10497 10498 776 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 97}_2 ∧ -b^{8, 97}_1 ∧ -b^{8, 97}_0 ∧ true) c in CNF: c -b^{8, 97}_2 ∨ b^{8, 97}_1 ∨ b^{8, 97}_0 ∨ false c in DIMACS: -10496 10497 10498 0 c 3 does not represent an automaton state. c -(-b^{8, 97}_2 ∧ b^{8, 97}_1 ∧ b^{8, 97}_0 ∧ true) c in CNF: c b^{8, 97}_2 ∨ -b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ false c in DIMACS: 10496 -10497 -10498 0 c -3 does not represent an automaton state. c -( b^{8, 97}_2 ∧ b^{8, 97}_1 ∧ b^{8, 97}_0 ∧ true) c in CNF: c -b^{8, 97}_2 ∨ -b^{8, 97}_1 ∨ -b^{8, 97}_0 ∨ false c in DIMACS: -10496 -10497 -10498 0 c i = 98 c -2+1 --> -1 c ( b^{8, 98}_2 ∧ b^{8, 98}_1 ∧ -b^{8, 98}_0 ∧ p_784) -> ( b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ b^{8, 99}_0) c in CNF: c -b^{8, 98}_2 ∨ -b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ -p_784 ∨ b^{8, 99}_2 c -b^{8, 98}_2 ∨ -b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ -p_784 ∨ -b^{8, 99}_1 c -b^{8, 98}_2 ∨ -b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ -p_784 ∨ b^{8, 99}_0 c in DIMACS: -10499 -10500 10501 -784 10502 0 -10499 -10500 10501 -784 -10503 0 -10499 -10500 10501 -784 10504 0 c -1+1 --> 0 c ( b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ b^{8, 98}_0 ∧ p_784) -> (-b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ -b^{8, 99}_0) c in CNF: c -b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ -p_784 ∨ -b^{8, 99}_2 c -b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ -p_784 ∨ -b^{8, 99}_1 c -b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ -p_784 ∨ -b^{8, 99}_0 c in DIMACS: -10499 10500 -10501 -784 -10502 0 -10499 10500 -10501 -784 -10503 0 -10499 10500 -10501 -784 -10504 0 c 0+1 --> 1 c (-b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ -b^{8, 98}_0 ∧ p_784) -> (-b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ b^{8, 99}_0) c in CNF: c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ -p_784 ∨ -b^{8, 99}_2 c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ -p_784 ∨ -b^{8, 99}_1 c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ -p_784 ∨ b^{8, 99}_0 c in DIMACS: 10499 10500 10501 -784 -10502 0 10499 10500 10501 -784 -10503 0 10499 10500 10501 -784 10504 0 c 1+1 --> 2 c (-b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ b^{8, 98}_0 ∧ p_784) -> (-b^{8, 99}_2 ∧ b^{8, 99}_1 ∧ -b^{8, 99}_0) c in CNF: c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ -p_784 ∨ -b^{8, 99}_2 c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ -p_784 ∨ b^{8, 99}_1 c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ -p_784 ∨ -b^{8, 99}_0 c in DIMACS: 10499 10500 -10501 -784 -10502 0 10499 10500 -10501 -784 10503 0 10499 10500 -10501 -784 -10504 0 c 2+1 --> break c (-b^{8, 98}_2 ∧ b^{8, 98}_1 ∧ -b^{8, 98}_0 ∧ p_784) -> break c in CNF: c b^{8, 98}_2 ∨ -b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ -p_784 ∨ break c in DIMACS: 10499 -10500 10501 -784 1162 0 c 2-1 --> 1 c (-b^{8, 98}_2 ∧ b^{8, 98}_1 ∧ -b^{8, 98}_0 ∧ -p_784) -> (-b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ b^{8, 99}_0) c in CNF: c b^{8, 98}_2 ∨ -b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ p_784 ∨ -b^{8, 99}_2 c b^{8, 98}_2 ∨ -b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ p_784 ∨ -b^{8, 99}_1 c b^{8, 98}_2 ∨ -b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ p_784 ∨ b^{8, 99}_0 c in DIMACS: 10499 -10500 10501 784 -10502 0 10499 -10500 10501 784 -10503 0 10499 -10500 10501 784 10504 0 c 1-1 --> 0 c (-b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ b^{8, 98}_0 ∧ -p_784) -> (-b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ -b^{8, 99}_0) c in CNF: c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ p_784 ∨ -b^{8, 99}_2 c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ p_784 ∨ -b^{8, 99}_1 c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ p_784 ∨ -b^{8, 99}_0 c in DIMACS: 10499 10500 -10501 784 -10502 0 10499 10500 -10501 784 -10503 0 10499 10500 -10501 784 -10504 0 c 0-1 --> -1 c (-b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ -b^{8, 98}_0 ∧ -p_784) -> ( b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ b^{8, 99}_0) c in CNF: c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ p_784 ∨ b^{8, 99}_2 c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ p_784 ∨ -b^{8, 99}_1 c b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ p_784 ∨ b^{8, 99}_0 c in DIMACS: 10499 10500 10501 784 10502 0 10499 10500 10501 784 -10503 0 10499 10500 10501 784 10504 0 c -1-1 --> -2 c ( b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ b^{8, 98}_0 ∧ -p_784) -> ( b^{8, 99}_2 ∧ b^{8, 99}_1 ∧ -b^{8, 99}_0) c in CNF: c -b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ p_784 ∨ b^{8, 99}_2 c -b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ p_784 ∨ b^{8, 99}_1 c -b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ p_784 ∨ -b^{8, 99}_0 c in DIMACS: -10499 10500 -10501 784 10502 0 -10499 10500 -10501 784 10503 0 -10499 10500 -10501 784 -10504 0 c -2-1 --> break c ( b^{8, 98}_2 ∧ b^{8, 98}_1 ∧ -b^{8, 98}_0 ∧ -p_784) -> break c in CNF: c -b^{8, 98}_2 ∨ -b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ p_784 ∨ break c in DIMACS: -10499 -10500 10501 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 98}_2 ∧ -b^{8, 98}_1 ∧ -b^{8, 98}_0 ∧ true) c in CNF: c -b^{8, 98}_2 ∨ b^{8, 98}_1 ∨ b^{8, 98}_0 ∨ false c in DIMACS: -10499 10500 10501 0 c 3 does not represent an automaton state. c -(-b^{8, 98}_2 ∧ b^{8, 98}_1 ∧ b^{8, 98}_0 ∧ true) c in CNF: c b^{8, 98}_2 ∨ -b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ false c in DIMACS: 10499 -10500 -10501 0 c -3 does not represent an automaton state. c -( b^{8, 98}_2 ∧ b^{8, 98}_1 ∧ b^{8, 98}_0 ∧ true) c in CNF: c -b^{8, 98}_2 ∨ -b^{8, 98}_1 ∨ -b^{8, 98}_0 ∨ false c in DIMACS: -10499 -10500 -10501 0 c i = 99 c -2+1 --> -1 c ( b^{8, 99}_2 ∧ b^{8, 99}_1 ∧ -b^{8, 99}_0 ∧ p_792) -> ( b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ b^{8, 100}_0) c in CNF: c -b^{8, 99}_2 ∨ -b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ -p_792 ∨ b^{8, 100}_2 c -b^{8, 99}_2 ∨ -b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ -p_792 ∨ -b^{8, 100}_1 c -b^{8, 99}_2 ∨ -b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ -p_792 ∨ b^{8, 100}_0 c in DIMACS: -10502 -10503 10504 -792 10505 0 -10502 -10503 10504 -792 -10506 0 -10502 -10503 10504 -792 10507 0 c -1+1 --> 0 c ( b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ b^{8, 99}_0 ∧ p_792) -> (-b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ -b^{8, 100}_0) c in CNF: c -b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ -p_792 ∨ -b^{8, 100}_2 c -b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ -p_792 ∨ -b^{8, 100}_1 c -b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ -p_792 ∨ -b^{8, 100}_0 c in DIMACS: -10502 10503 -10504 -792 -10505 0 -10502 10503 -10504 -792 -10506 0 -10502 10503 -10504 -792 -10507 0 c 0+1 --> 1 c (-b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ -b^{8, 99}_0 ∧ p_792) -> (-b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ b^{8, 100}_0) c in CNF: c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ -p_792 ∨ -b^{8, 100}_2 c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ -p_792 ∨ -b^{8, 100}_1 c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ -p_792 ∨ b^{8, 100}_0 c in DIMACS: 10502 10503 10504 -792 -10505 0 10502 10503 10504 -792 -10506 0 10502 10503 10504 -792 10507 0 c 1+1 --> 2 c (-b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ b^{8, 99}_0 ∧ p_792) -> (-b^{8, 100}_2 ∧ b^{8, 100}_1 ∧ -b^{8, 100}_0) c in CNF: c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ -p_792 ∨ -b^{8, 100}_2 c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ -p_792 ∨ b^{8, 100}_1 c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ -p_792 ∨ -b^{8, 100}_0 c in DIMACS: 10502 10503 -10504 -792 -10505 0 10502 10503 -10504 -792 10506 0 10502 10503 -10504 -792 -10507 0 c 2+1 --> break c (-b^{8, 99}_2 ∧ b^{8, 99}_1 ∧ -b^{8, 99}_0 ∧ p_792) -> break c in CNF: c b^{8, 99}_2 ∨ -b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ -p_792 ∨ break c in DIMACS: 10502 -10503 10504 -792 1162 0 c 2-1 --> 1 c (-b^{8, 99}_2 ∧ b^{8, 99}_1 ∧ -b^{8, 99}_0 ∧ -p_792) -> (-b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ b^{8, 100}_0) c in CNF: c b^{8, 99}_2 ∨ -b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ p_792 ∨ -b^{8, 100}_2 c b^{8, 99}_2 ∨ -b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ p_792 ∨ -b^{8, 100}_1 c b^{8, 99}_2 ∨ -b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ p_792 ∨ b^{8, 100}_0 c in DIMACS: 10502 -10503 10504 792 -10505 0 10502 -10503 10504 792 -10506 0 10502 -10503 10504 792 10507 0 c 1-1 --> 0 c (-b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ b^{8, 99}_0 ∧ -p_792) -> (-b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ -b^{8, 100}_0) c in CNF: c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ p_792 ∨ -b^{8, 100}_2 c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ p_792 ∨ -b^{8, 100}_1 c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ p_792 ∨ -b^{8, 100}_0 c in DIMACS: 10502 10503 -10504 792 -10505 0 10502 10503 -10504 792 -10506 0 10502 10503 -10504 792 -10507 0 c 0-1 --> -1 c (-b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ -b^{8, 99}_0 ∧ -p_792) -> ( b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ b^{8, 100}_0) c in CNF: c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ p_792 ∨ b^{8, 100}_2 c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ p_792 ∨ -b^{8, 100}_1 c b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ p_792 ∨ b^{8, 100}_0 c in DIMACS: 10502 10503 10504 792 10505 0 10502 10503 10504 792 -10506 0 10502 10503 10504 792 10507 0 c -1-1 --> -2 c ( b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ b^{8, 99}_0 ∧ -p_792) -> ( b^{8, 100}_2 ∧ b^{8, 100}_1 ∧ -b^{8, 100}_0) c in CNF: c -b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ p_792 ∨ b^{8, 100}_2 c -b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ p_792 ∨ b^{8, 100}_1 c -b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ p_792 ∨ -b^{8, 100}_0 c in DIMACS: -10502 10503 -10504 792 10505 0 -10502 10503 -10504 792 10506 0 -10502 10503 -10504 792 -10507 0 c -2-1 --> break c ( b^{8, 99}_2 ∧ b^{8, 99}_1 ∧ -b^{8, 99}_0 ∧ -p_792) -> break c in CNF: c -b^{8, 99}_2 ∨ -b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ p_792 ∨ break c in DIMACS: -10502 -10503 10504 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 99}_2 ∧ -b^{8, 99}_1 ∧ -b^{8, 99}_0 ∧ true) c in CNF: c -b^{8, 99}_2 ∨ b^{8, 99}_1 ∨ b^{8, 99}_0 ∨ false c in DIMACS: -10502 10503 10504 0 c 3 does not represent an automaton state. c -(-b^{8, 99}_2 ∧ b^{8, 99}_1 ∧ b^{8, 99}_0 ∧ true) c in CNF: c b^{8, 99}_2 ∨ -b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ false c in DIMACS: 10502 -10503 -10504 0 c -3 does not represent an automaton state. c -( b^{8, 99}_2 ∧ b^{8, 99}_1 ∧ b^{8, 99}_0 ∧ true) c in CNF: c -b^{8, 99}_2 ∨ -b^{8, 99}_1 ∨ -b^{8, 99}_0 ∨ false c in DIMACS: -10502 -10503 -10504 0 c i = 100 c -2+1 --> -1 c ( b^{8, 100}_2 ∧ b^{8, 100}_1 ∧ -b^{8, 100}_0 ∧ p_800) -> ( b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ b^{8, 101}_0) c in CNF: c -b^{8, 100}_2 ∨ -b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ -p_800 ∨ b^{8, 101}_2 c -b^{8, 100}_2 ∨ -b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ -p_800 ∨ -b^{8, 101}_1 c -b^{8, 100}_2 ∨ -b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ -p_800 ∨ b^{8, 101}_0 c in DIMACS: -10505 -10506 10507 -800 10508 0 -10505 -10506 10507 -800 -10509 0 -10505 -10506 10507 -800 10510 0 c -1+1 --> 0 c ( b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ b^{8, 100}_0 ∧ p_800) -> (-b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ -b^{8, 101}_0) c in CNF: c -b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ -p_800 ∨ -b^{8, 101}_2 c -b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ -p_800 ∨ -b^{8, 101}_1 c -b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ -p_800 ∨ -b^{8, 101}_0 c in DIMACS: -10505 10506 -10507 -800 -10508 0 -10505 10506 -10507 -800 -10509 0 -10505 10506 -10507 -800 -10510 0 c 0+1 --> 1 c (-b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ -b^{8, 100}_0 ∧ p_800) -> (-b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ b^{8, 101}_0) c in CNF: c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ -p_800 ∨ -b^{8, 101}_2 c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ -p_800 ∨ -b^{8, 101}_1 c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ -p_800 ∨ b^{8, 101}_0 c in DIMACS: 10505 10506 10507 -800 -10508 0 10505 10506 10507 -800 -10509 0 10505 10506 10507 -800 10510 0 c 1+1 --> 2 c (-b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ b^{8, 100}_0 ∧ p_800) -> (-b^{8, 101}_2 ∧ b^{8, 101}_1 ∧ -b^{8, 101}_0) c in CNF: c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ -p_800 ∨ -b^{8, 101}_2 c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ -p_800 ∨ b^{8, 101}_1 c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ -p_800 ∨ -b^{8, 101}_0 c in DIMACS: 10505 10506 -10507 -800 -10508 0 10505 10506 -10507 -800 10509 0 10505 10506 -10507 -800 -10510 0 c 2+1 --> break c (-b^{8, 100}_2 ∧ b^{8, 100}_1 ∧ -b^{8, 100}_0 ∧ p_800) -> break c in CNF: c b^{8, 100}_2 ∨ -b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ -p_800 ∨ break c in DIMACS: 10505 -10506 10507 -800 1162 0 c 2-1 --> 1 c (-b^{8, 100}_2 ∧ b^{8, 100}_1 ∧ -b^{8, 100}_0 ∧ -p_800) -> (-b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ b^{8, 101}_0) c in CNF: c b^{8, 100}_2 ∨ -b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ p_800 ∨ -b^{8, 101}_2 c b^{8, 100}_2 ∨ -b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ p_800 ∨ -b^{8, 101}_1 c b^{8, 100}_2 ∨ -b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ p_800 ∨ b^{8, 101}_0 c in DIMACS: 10505 -10506 10507 800 -10508 0 10505 -10506 10507 800 -10509 0 10505 -10506 10507 800 10510 0 c 1-1 --> 0 c (-b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ b^{8, 100}_0 ∧ -p_800) -> (-b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ -b^{8, 101}_0) c in CNF: c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ p_800 ∨ -b^{8, 101}_2 c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ p_800 ∨ -b^{8, 101}_1 c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ p_800 ∨ -b^{8, 101}_0 c in DIMACS: 10505 10506 -10507 800 -10508 0 10505 10506 -10507 800 -10509 0 10505 10506 -10507 800 -10510 0 c 0-1 --> -1 c (-b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ -b^{8, 100}_0 ∧ -p_800) -> ( b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ b^{8, 101}_0) c in CNF: c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ p_800 ∨ b^{8, 101}_2 c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ p_800 ∨ -b^{8, 101}_1 c b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ p_800 ∨ b^{8, 101}_0 c in DIMACS: 10505 10506 10507 800 10508 0 10505 10506 10507 800 -10509 0 10505 10506 10507 800 10510 0 c -1-1 --> -2 c ( b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ b^{8, 100}_0 ∧ -p_800) -> ( b^{8, 101}_2 ∧ b^{8, 101}_1 ∧ -b^{8, 101}_0) c in CNF: c -b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ p_800 ∨ b^{8, 101}_2 c -b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ p_800 ∨ b^{8, 101}_1 c -b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ p_800 ∨ -b^{8, 101}_0 c in DIMACS: -10505 10506 -10507 800 10508 0 -10505 10506 -10507 800 10509 0 -10505 10506 -10507 800 -10510 0 c -2-1 --> break c ( b^{8, 100}_2 ∧ b^{8, 100}_1 ∧ -b^{8, 100}_0 ∧ -p_800) -> break c in CNF: c -b^{8, 100}_2 ∨ -b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ p_800 ∨ break c in DIMACS: -10505 -10506 10507 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 100}_2 ∧ -b^{8, 100}_1 ∧ -b^{8, 100}_0 ∧ true) c in CNF: c -b^{8, 100}_2 ∨ b^{8, 100}_1 ∨ b^{8, 100}_0 ∨ false c in DIMACS: -10505 10506 10507 0 c 3 does not represent an automaton state. c -(-b^{8, 100}_2 ∧ b^{8, 100}_1 ∧ b^{8, 100}_0 ∧ true) c in CNF: c b^{8, 100}_2 ∨ -b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ false c in DIMACS: 10505 -10506 -10507 0 c -3 does not represent an automaton state. c -( b^{8, 100}_2 ∧ b^{8, 100}_1 ∧ b^{8, 100}_0 ∧ true) c in CNF: c -b^{8, 100}_2 ∨ -b^{8, 100}_1 ∨ -b^{8, 100}_0 ∨ false c in DIMACS: -10505 -10506 -10507 0 c i = 101 c -2+1 --> -1 c ( b^{8, 101}_2 ∧ b^{8, 101}_1 ∧ -b^{8, 101}_0 ∧ p_808) -> ( b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ b^{8, 102}_0) c in CNF: c -b^{8, 101}_2 ∨ -b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ -p_808 ∨ b^{8, 102}_2 c -b^{8, 101}_2 ∨ -b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ -p_808 ∨ -b^{8, 102}_1 c -b^{8, 101}_2 ∨ -b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ -p_808 ∨ b^{8, 102}_0 c in DIMACS: -10508 -10509 10510 -808 10511 0 -10508 -10509 10510 -808 -10512 0 -10508 -10509 10510 -808 10513 0 c -1+1 --> 0 c ( b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ b^{8, 101}_0 ∧ p_808) -> (-b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ -b^{8, 102}_0) c in CNF: c -b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ -p_808 ∨ -b^{8, 102}_2 c -b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ -p_808 ∨ -b^{8, 102}_1 c -b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ -p_808 ∨ -b^{8, 102}_0 c in DIMACS: -10508 10509 -10510 -808 -10511 0 -10508 10509 -10510 -808 -10512 0 -10508 10509 -10510 -808 -10513 0 c 0+1 --> 1 c (-b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ -b^{8, 101}_0 ∧ p_808) -> (-b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ b^{8, 102}_0) c in CNF: c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ -p_808 ∨ -b^{8, 102}_2 c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ -p_808 ∨ -b^{8, 102}_1 c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ -p_808 ∨ b^{8, 102}_0 c in DIMACS: 10508 10509 10510 -808 -10511 0 10508 10509 10510 -808 -10512 0 10508 10509 10510 -808 10513 0 c 1+1 --> 2 c (-b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ b^{8, 101}_0 ∧ p_808) -> (-b^{8, 102}_2 ∧ b^{8, 102}_1 ∧ -b^{8, 102}_0) c in CNF: c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ -p_808 ∨ -b^{8, 102}_2 c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ -p_808 ∨ b^{8, 102}_1 c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ -p_808 ∨ -b^{8, 102}_0 c in DIMACS: 10508 10509 -10510 -808 -10511 0 10508 10509 -10510 -808 10512 0 10508 10509 -10510 -808 -10513 0 c 2+1 --> break c (-b^{8, 101}_2 ∧ b^{8, 101}_1 ∧ -b^{8, 101}_0 ∧ p_808) -> break c in CNF: c b^{8, 101}_2 ∨ -b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ -p_808 ∨ break c in DIMACS: 10508 -10509 10510 -808 1162 0 c 2-1 --> 1 c (-b^{8, 101}_2 ∧ b^{8, 101}_1 ∧ -b^{8, 101}_0 ∧ -p_808) -> (-b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ b^{8, 102}_0) c in CNF: c b^{8, 101}_2 ∨ -b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ p_808 ∨ -b^{8, 102}_2 c b^{8, 101}_2 ∨ -b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ p_808 ∨ -b^{8, 102}_1 c b^{8, 101}_2 ∨ -b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ p_808 ∨ b^{8, 102}_0 c in DIMACS: 10508 -10509 10510 808 -10511 0 10508 -10509 10510 808 -10512 0 10508 -10509 10510 808 10513 0 c 1-1 --> 0 c (-b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ b^{8, 101}_0 ∧ -p_808) -> (-b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ -b^{8, 102}_0) c in CNF: c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ p_808 ∨ -b^{8, 102}_2 c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ p_808 ∨ -b^{8, 102}_1 c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ p_808 ∨ -b^{8, 102}_0 c in DIMACS: 10508 10509 -10510 808 -10511 0 10508 10509 -10510 808 -10512 0 10508 10509 -10510 808 -10513 0 c 0-1 --> -1 c (-b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ -b^{8, 101}_0 ∧ -p_808) -> ( b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ b^{8, 102}_0) c in CNF: c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ p_808 ∨ b^{8, 102}_2 c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ p_808 ∨ -b^{8, 102}_1 c b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ p_808 ∨ b^{8, 102}_0 c in DIMACS: 10508 10509 10510 808 10511 0 10508 10509 10510 808 -10512 0 10508 10509 10510 808 10513 0 c -1-1 --> -2 c ( b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ b^{8, 101}_0 ∧ -p_808) -> ( b^{8, 102}_2 ∧ b^{8, 102}_1 ∧ -b^{8, 102}_0) c in CNF: c -b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ p_808 ∨ b^{8, 102}_2 c -b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ p_808 ∨ b^{8, 102}_1 c -b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ p_808 ∨ -b^{8, 102}_0 c in DIMACS: -10508 10509 -10510 808 10511 0 -10508 10509 -10510 808 10512 0 -10508 10509 -10510 808 -10513 0 c -2-1 --> break c ( b^{8, 101}_2 ∧ b^{8, 101}_1 ∧ -b^{8, 101}_0 ∧ -p_808) -> break c in CNF: c -b^{8, 101}_2 ∨ -b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ p_808 ∨ break c in DIMACS: -10508 -10509 10510 808 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 101}_2 ∧ -b^{8, 101}_1 ∧ -b^{8, 101}_0 ∧ true) c in CNF: c -b^{8, 101}_2 ∨ b^{8, 101}_1 ∨ b^{8, 101}_0 ∨ false c in DIMACS: -10508 10509 10510 0 c 3 does not represent an automaton state. c -(-b^{8, 101}_2 ∧ b^{8, 101}_1 ∧ b^{8, 101}_0 ∧ true) c in CNF: c b^{8, 101}_2 ∨ -b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ false c in DIMACS: 10508 -10509 -10510 0 c -3 does not represent an automaton state. c -( b^{8, 101}_2 ∧ b^{8, 101}_1 ∧ b^{8, 101}_0 ∧ true) c in CNF: c -b^{8, 101}_2 ∨ -b^{8, 101}_1 ∨ -b^{8, 101}_0 ∨ false c in DIMACS: -10508 -10509 -10510 0 c i = 102 c -2+1 --> -1 c ( b^{8, 102}_2 ∧ b^{8, 102}_1 ∧ -b^{8, 102}_0 ∧ p_816) -> ( b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ b^{8, 103}_0) c in CNF: c -b^{8, 102}_2 ∨ -b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ -p_816 ∨ b^{8, 103}_2 c -b^{8, 102}_2 ∨ -b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ -p_816 ∨ -b^{8, 103}_1 c -b^{8, 102}_2 ∨ -b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ -p_816 ∨ b^{8, 103}_0 c in DIMACS: -10511 -10512 10513 -816 10514 0 -10511 -10512 10513 -816 -10515 0 -10511 -10512 10513 -816 10516 0 c -1+1 --> 0 c ( b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ b^{8, 102}_0 ∧ p_816) -> (-b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ -b^{8, 103}_0) c in CNF: c -b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ -p_816 ∨ -b^{8, 103}_2 c -b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ -p_816 ∨ -b^{8, 103}_1 c -b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ -p_816 ∨ -b^{8, 103}_0 c in DIMACS: -10511 10512 -10513 -816 -10514 0 -10511 10512 -10513 -816 -10515 0 -10511 10512 -10513 -816 -10516 0 c 0+1 --> 1 c (-b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ -b^{8, 102}_0 ∧ p_816) -> (-b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ b^{8, 103}_0) c in CNF: c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ -p_816 ∨ -b^{8, 103}_2 c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ -p_816 ∨ -b^{8, 103}_1 c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ -p_816 ∨ b^{8, 103}_0 c in DIMACS: 10511 10512 10513 -816 -10514 0 10511 10512 10513 -816 -10515 0 10511 10512 10513 -816 10516 0 c 1+1 --> 2 c (-b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ b^{8, 102}_0 ∧ p_816) -> (-b^{8, 103}_2 ∧ b^{8, 103}_1 ∧ -b^{8, 103}_0) c in CNF: c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ -p_816 ∨ -b^{8, 103}_2 c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ -p_816 ∨ b^{8, 103}_1 c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ -p_816 ∨ -b^{8, 103}_0 c in DIMACS: 10511 10512 -10513 -816 -10514 0 10511 10512 -10513 -816 10515 0 10511 10512 -10513 -816 -10516 0 c 2+1 --> break c (-b^{8, 102}_2 ∧ b^{8, 102}_1 ∧ -b^{8, 102}_0 ∧ p_816) -> break c in CNF: c b^{8, 102}_2 ∨ -b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ -p_816 ∨ break c in DIMACS: 10511 -10512 10513 -816 1162 0 c 2-1 --> 1 c (-b^{8, 102}_2 ∧ b^{8, 102}_1 ∧ -b^{8, 102}_0 ∧ -p_816) -> (-b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ b^{8, 103}_0) c in CNF: c b^{8, 102}_2 ∨ -b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ p_816 ∨ -b^{8, 103}_2 c b^{8, 102}_2 ∨ -b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ p_816 ∨ -b^{8, 103}_1 c b^{8, 102}_2 ∨ -b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ p_816 ∨ b^{8, 103}_0 c in DIMACS: 10511 -10512 10513 816 -10514 0 10511 -10512 10513 816 -10515 0 10511 -10512 10513 816 10516 0 c 1-1 --> 0 c (-b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ b^{8, 102}_0 ∧ -p_816) -> (-b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ -b^{8, 103}_0) c in CNF: c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ p_816 ∨ -b^{8, 103}_2 c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ p_816 ∨ -b^{8, 103}_1 c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ p_816 ∨ -b^{8, 103}_0 c in DIMACS: 10511 10512 -10513 816 -10514 0 10511 10512 -10513 816 -10515 0 10511 10512 -10513 816 -10516 0 c 0-1 --> -1 c (-b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ -b^{8, 102}_0 ∧ -p_816) -> ( b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ b^{8, 103}_0) c in CNF: c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ p_816 ∨ b^{8, 103}_2 c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ p_816 ∨ -b^{8, 103}_1 c b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ p_816 ∨ b^{8, 103}_0 c in DIMACS: 10511 10512 10513 816 10514 0 10511 10512 10513 816 -10515 0 10511 10512 10513 816 10516 0 c -1-1 --> -2 c ( b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ b^{8, 102}_0 ∧ -p_816) -> ( b^{8, 103}_2 ∧ b^{8, 103}_1 ∧ -b^{8, 103}_0) c in CNF: c -b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ p_816 ∨ b^{8, 103}_2 c -b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ p_816 ∨ b^{8, 103}_1 c -b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ p_816 ∨ -b^{8, 103}_0 c in DIMACS: -10511 10512 -10513 816 10514 0 -10511 10512 -10513 816 10515 0 -10511 10512 -10513 816 -10516 0 c -2-1 --> break c ( b^{8, 102}_2 ∧ b^{8, 102}_1 ∧ -b^{8, 102}_0 ∧ -p_816) -> break c in CNF: c -b^{8, 102}_2 ∨ -b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ p_816 ∨ break c in DIMACS: -10511 -10512 10513 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 102}_2 ∧ -b^{8, 102}_1 ∧ -b^{8, 102}_0 ∧ true) c in CNF: c -b^{8, 102}_2 ∨ b^{8, 102}_1 ∨ b^{8, 102}_0 ∨ false c in DIMACS: -10511 10512 10513 0 c 3 does not represent an automaton state. c -(-b^{8, 102}_2 ∧ b^{8, 102}_1 ∧ b^{8, 102}_0 ∧ true) c in CNF: c b^{8, 102}_2 ∨ -b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ false c in DIMACS: 10511 -10512 -10513 0 c -3 does not represent an automaton state. c -( b^{8, 102}_2 ∧ b^{8, 102}_1 ∧ b^{8, 102}_0 ∧ true) c in CNF: c -b^{8, 102}_2 ∨ -b^{8, 102}_1 ∨ -b^{8, 102}_0 ∨ false c in DIMACS: -10511 -10512 -10513 0 c i = 103 c -2+1 --> -1 c ( b^{8, 103}_2 ∧ b^{8, 103}_1 ∧ -b^{8, 103}_0 ∧ p_824) -> ( b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ b^{8, 104}_0) c in CNF: c -b^{8, 103}_2 ∨ -b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ -p_824 ∨ b^{8, 104}_2 c -b^{8, 103}_2 ∨ -b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ -p_824 ∨ -b^{8, 104}_1 c -b^{8, 103}_2 ∨ -b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ -p_824 ∨ b^{8, 104}_0 c in DIMACS: -10514 -10515 10516 -824 10517 0 -10514 -10515 10516 -824 -10518 0 -10514 -10515 10516 -824 10519 0 c -1+1 --> 0 c ( b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ b^{8, 103}_0 ∧ p_824) -> (-b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ -b^{8, 104}_0) c in CNF: c -b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ -p_824 ∨ -b^{8, 104}_2 c -b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ -p_824 ∨ -b^{8, 104}_1 c -b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ -p_824 ∨ -b^{8, 104}_0 c in DIMACS: -10514 10515 -10516 -824 -10517 0 -10514 10515 -10516 -824 -10518 0 -10514 10515 -10516 -824 -10519 0 c 0+1 --> 1 c (-b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ -b^{8, 103}_0 ∧ p_824) -> (-b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ b^{8, 104}_0) c in CNF: c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ -p_824 ∨ -b^{8, 104}_2 c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ -p_824 ∨ -b^{8, 104}_1 c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ -p_824 ∨ b^{8, 104}_0 c in DIMACS: 10514 10515 10516 -824 -10517 0 10514 10515 10516 -824 -10518 0 10514 10515 10516 -824 10519 0 c 1+1 --> 2 c (-b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ b^{8, 103}_0 ∧ p_824) -> (-b^{8, 104}_2 ∧ b^{8, 104}_1 ∧ -b^{8, 104}_0) c in CNF: c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ -p_824 ∨ -b^{8, 104}_2 c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ -p_824 ∨ b^{8, 104}_1 c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ -p_824 ∨ -b^{8, 104}_0 c in DIMACS: 10514 10515 -10516 -824 -10517 0 10514 10515 -10516 -824 10518 0 10514 10515 -10516 -824 -10519 0 c 2+1 --> break c (-b^{8, 103}_2 ∧ b^{8, 103}_1 ∧ -b^{8, 103}_0 ∧ p_824) -> break c in CNF: c b^{8, 103}_2 ∨ -b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ -p_824 ∨ break c in DIMACS: 10514 -10515 10516 -824 1162 0 c 2-1 --> 1 c (-b^{8, 103}_2 ∧ b^{8, 103}_1 ∧ -b^{8, 103}_0 ∧ -p_824) -> (-b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ b^{8, 104}_0) c in CNF: c b^{8, 103}_2 ∨ -b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ p_824 ∨ -b^{8, 104}_2 c b^{8, 103}_2 ∨ -b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ p_824 ∨ -b^{8, 104}_1 c b^{8, 103}_2 ∨ -b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ p_824 ∨ b^{8, 104}_0 c in DIMACS: 10514 -10515 10516 824 -10517 0 10514 -10515 10516 824 -10518 0 10514 -10515 10516 824 10519 0 c 1-1 --> 0 c (-b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ b^{8, 103}_0 ∧ -p_824) -> (-b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ -b^{8, 104}_0) c in CNF: c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ p_824 ∨ -b^{8, 104}_2 c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ p_824 ∨ -b^{8, 104}_1 c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ p_824 ∨ -b^{8, 104}_0 c in DIMACS: 10514 10515 -10516 824 -10517 0 10514 10515 -10516 824 -10518 0 10514 10515 -10516 824 -10519 0 c 0-1 --> -1 c (-b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ -b^{8, 103}_0 ∧ -p_824) -> ( b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ b^{8, 104}_0) c in CNF: c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ p_824 ∨ b^{8, 104}_2 c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ p_824 ∨ -b^{8, 104}_1 c b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ p_824 ∨ b^{8, 104}_0 c in DIMACS: 10514 10515 10516 824 10517 0 10514 10515 10516 824 -10518 0 10514 10515 10516 824 10519 0 c -1-1 --> -2 c ( b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ b^{8, 103}_0 ∧ -p_824) -> ( b^{8, 104}_2 ∧ b^{8, 104}_1 ∧ -b^{8, 104}_0) c in CNF: c -b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ p_824 ∨ b^{8, 104}_2 c -b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ p_824 ∨ b^{8, 104}_1 c -b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ p_824 ∨ -b^{8, 104}_0 c in DIMACS: -10514 10515 -10516 824 10517 0 -10514 10515 -10516 824 10518 0 -10514 10515 -10516 824 -10519 0 c -2-1 --> break c ( b^{8, 103}_2 ∧ b^{8, 103}_1 ∧ -b^{8, 103}_0 ∧ -p_824) -> break c in CNF: c -b^{8, 103}_2 ∨ -b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ p_824 ∨ break c in DIMACS: -10514 -10515 10516 824 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 103}_2 ∧ -b^{8, 103}_1 ∧ -b^{8, 103}_0 ∧ true) c in CNF: c -b^{8, 103}_2 ∨ b^{8, 103}_1 ∨ b^{8, 103}_0 ∨ false c in DIMACS: -10514 10515 10516 0 c 3 does not represent an automaton state. c -(-b^{8, 103}_2 ∧ b^{8, 103}_1 ∧ b^{8, 103}_0 ∧ true) c in CNF: c b^{8, 103}_2 ∨ -b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ false c in DIMACS: 10514 -10515 -10516 0 c -3 does not represent an automaton state. c -( b^{8, 103}_2 ∧ b^{8, 103}_1 ∧ b^{8, 103}_0 ∧ true) c in CNF: c -b^{8, 103}_2 ∨ -b^{8, 103}_1 ∨ -b^{8, 103}_0 ∨ false c in DIMACS: -10514 -10515 -10516 0 c i = 104 c -2+1 --> -1 c ( b^{8, 104}_2 ∧ b^{8, 104}_1 ∧ -b^{8, 104}_0 ∧ p_832) -> ( b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ b^{8, 105}_0) c in CNF: c -b^{8, 104}_2 ∨ -b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ -p_832 ∨ b^{8, 105}_2 c -b^{8, 104}_2 ∨ -b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ -p_832 ∨ -b^{8, 105}_1 c -b^{8, 104}_2 ∨ -b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ -p_832 ∨ b^{8, 105}_0 c in DIMACS: -10517 -10518 10519 -832 10520 0 -10517 -10518 10519 -832 -10521 0 -10517 -10518 10519 -832 10522 0 c -1+1 --> 0 c ( b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ b^{8, 104}_0 ∧ p_832) -> (-b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ -b^{8, 105}_0) c in CNF: c -b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ -p_832 ∨ -b^{8, 105}_2 c -b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ -p_832 ∨ -b^{8, 105}_1 c -b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ -p_832 ∨ -b^{8, 105}_0 c in DIMACS: -10517 10518 -10519 -832 -10520 0 -10517 10518 -10519 -832 -10521 0 -10517 10518 -10519 -832 -10522 0 c 0+1 --> 1 c (-b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ -b^{8, 104}_0 ∧ p_832) -> (-b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ b^{8, 105}_0) c in CNF: c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ -p_832 ∨ -b^{8, 105}_2 c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ -p_832 ∨ -b^{8, 105}_1 c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ -p_832 ∨ b^{8, 105}_0 c in DIMACS: 10517 10518 10519 -832 -10520 0 10517 10518 10519 -832 -10521 0 10517 10518 10519 -832 10522 0 c 1+1 --> 2 c (-b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ b^{8, 104}_0 ∧ p_832) -> (-b^{8, 105}_2 ∧ b^{8, 105}_1 ∧ -b^{8, 105}_0) c in CNF: c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ -p_832 ∨ -b^{8, 105}_2 c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ -p_832 ∨ b^{8, 105}_1 c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ -p_832 ∨ -b^{8, 105}_0 c in DIMACS: 10517 10518 -10519 -832 -10520 0 10517 10518 -10519 -832 10521 0 10517 10518 -10519 -832 -10522 0 c 2+1 --> break c (-b^{8, 104}_2 ∧ b^{8, 104}_1 ∧ -b^{8, 104}_0 ∧ p_832) -> break c in CNF: c b^{8, 104}_2 ∨ -b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ -p_832 ∨ break c in DIMACS: 10517 -10518 10519 -832 1162 0 c 2-1 --> 1 c (-b^{8, 104}_2 ∧ b^{8, 104}_1 ∧ -b^{8, 104}_0 ∧ -p_832) -> (-b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ b^{8, 105}_0) c in CNF: c b^{8, 104}_2 ∨ -b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ p_832 ∨ -b^{8, 105}_2 c b^{8, 104}_2 ∨ -b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ p_832 ∨ -b^{8, 105}_1 c b^{8, 104}_2 ∨ -b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ p_832 ∨ b^{8, 105}_0 c in DIMACS: 10517 -10518 10519 832 -10520 0 10517 -10518 10519 832 -10521 0 10517 -10518 10519 832 10522 0 c 1-1 --> 0 c (-b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ b^{8, 104}_0 ∧ -p_832) -> (-b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ -b^{8, 105}_0) c in CNF: c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ p_832 ∨ -b^{8, 105}_2 c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ p_832 ∨ -b^{8, 105}_1 c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ p_832 ∨ -b^{8, 105}_0 c in DIMACS: 10517 10518 -10519 832 -10520 0 10517 10518 -10519 832 -10521 0 10517 10518 -10519 832 -10522 0 c 0-1 --> -1 c (-b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ -b^{8, 104}_0 ∧ -p_832) -> ( b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ b^{8, 105}_0) c in CNF: c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ p_832 ∨ b^{8, 105}_2 c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ p_832 ∨ -b^{8, 105}_1 c b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ p_832 ∨ b^{8, 105}_0 c in DIMACS: 10517 10518 10519 832 10520 0 10517 10518 10519 832 -10521 0 10517 10518 10519 832 10522 0 c -1-1 --> -2 c ( b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ b^{8, 104}_0 ∧ -p_832) -> ( b^{8, 105}_2 ∧ b^{8, 105}_1 ∧ -b^{8, 105}_0) c in CNF: c -b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ p_832 ∨ b^{8, 105}_2 c -b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ p_832 ∨ b^{8, 105}_1 c -b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ p_832 ∨ -b^{8, 105}_0 c in DIMACS: -10517 10518 -10519 832 10520 0 -10517 10518 -10519 832 10521 0 -10517 10518 -10519 832 -10522 0 c -2-1 --> break c ( b^{8, 104}_2 ∧ b^{8, 104}_1 ∧ -b^{8, 104}_0 ∧ -p_832) -> break c in CNF: c -b^{8, 104}_2 ∨ -b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ p_832 ∨ break c in DIMACS: -10517 -10518 10519 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 104}_2 ∧ -b^{8, 104}_1 ∧ -b^{8, 104}_0 ∧ true) c in CNF: c -b^{8, 104}_2 ∨ b^{8, 104}_1 ∨ b^{8, 104}_0 ∨ false c in DIMACS: -10517 10518 10519 0 c 3 does not represent an automaton state. c -(-b^{8, 104}_2 ∧ b^{8, 104}_1 ∧ b^{8, 104}_0 ∧ true) c in CNF: c b^{8, 104}_2 ∨ -b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ false c in DIMACS: 10517 -10518 -10519 0 c -3 does not represent an automaton state. c -( b^{8, 104}_2 ∧ b^{8, 104}_1 ∧ b^{8, 104}_0 ∧ true) c in CNF: c -b^{8, 104}_2 ∨ -b^{8, 104}_1 ∨ -b^{8, 104}_0 ∨ false c in DIMACS: -10517 -10518 -10519 0 c i = 105 c -2+1 --> -1 c ( b^{8, 105}_2 ∧ b^{8, 105}_1 ∧ -b^{8, 105}_0 ∧ p_840) -> ( b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ b^{8, 106}_0) c in CNF: c -b^{8, 105}_2 ∨ -b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ -p_840 ∨ b^{8, 106}_2 c -b^{8, 105}_2 ∨ -b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ -p_840 ∨ -b^{8, 106}_1 c -b^{8, 105}_2 ∨ -b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ -p_840 ∨ b^{8, 106}_0 c in DIMACS: -10520 -10521 10522 -840 10523 0 -10520 -10521 10522 -840 -10524 0 -10520 -10521 10522 -840 10525 0 c -1+1 --> 0 c ( b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ b^{8, 105}_0 ∧ p_840) -> (-b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ -b^{8, 106}_0) c in CNF: c -b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ -p_840 ∨ -b^{8, 106}_2 c -b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ -p_840 ∨ -b^{8, 106}_1 c -b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ -p_840 ∨ -b^{8, 106}_0 c in DIMACS: -10520 10521 -10522 -840 -10523 0 -10520 10521 -10522 -840 -10524 0 -10520 10521 -10522 -840 -10525 0 c 0+1 --> 1 c (-b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ -b^{8, 105}_0 ∧ p_840) -> (-b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ b^{8, 106}_0) c in CNF: c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ -p_840 ∨ -b^{8, 106}_2 c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ -p_840 ∨ -b^{8, 106}_1 c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ -p_840 ∨ b^{8, 106}_0 c in DIMACS: 10520 10521 10522 -840 -10523 0 10520 10521 10522 -840 -10524 0 10520 10521 10522 -840 10525 0 c 1+1 --> 2 c (-b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ b^{8, 105}_0 ∧ p_840) -> (-b^{8, 106}_2 ∧ b^{8, 106}_1 ∧ -b^{8, 106}_0) c in CNF: c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ -p_840 ∨ -b^{8, 106}_2 c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ -p_840 ∨ b^{8, 106}_1 c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ -p_840 ∨ -b^{8, 106}_0 c in DIMACS: 10520 10521 -10522 -840 -10523 0 10520 10521 -10522 -840 10524 0 10520 10521 -10522 -840 -10525 0 c 2+1 --> break c (-b^{8, 105}_2 ∧ b^{8, 105}_1 ∧ -b^{8, 105}_0 ∧ p_840) -> break c in CNF: c b^{8, 105}_2 ∨ -b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ -p_840 ∨ break c in DIMACS: 10520 -10521 10522 -840 1162 0 c 2-1 --> 1 c (-b^{8, 105}_2 ∧ b^{8, 105}_1 ∧ -b^{8, 105}_0 ∧ -p_840) -> (-b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ b^{8, 106}_0) c in CNF: c b^{8, 105}_2 ∨ -b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ p_840 ∨ -b^{8, 106}_2 c b^{8, 105}_2 ∨ -b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ p_840 ∨ -b^{8, 106}_1 c b^{8, 105}_2 ∨ -b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ p_840 ∨ b^{8, 106}_0 c in DIMACS: 10520 -10521 10522 840 -10523 0 10520 -10521 10522 840 -10524 0 10520 -10521 10522 840 10525 0 c 1-1 --> 0 c (-b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ b^{8, 105}_0 ∧ -p_840) -> (-b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ -b^{8, 106}_0) c in CNF: c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ p_840 ∨ -b^{8, 106}_2 c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ p_840 ∨ -b^{8, 106}_1 c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ p_840 ∨ -b^{8, 106}_0 c in DIMACS: 10520 10521 -10522 840 -10523 0 10520 10521 -10522 840 -10524 0 10520 10521 -10522 840 -10525 0 c 0-1 --> -1 c (-b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ -b^{8, 105}_0 ∧ -p_840) -> ( b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ b^{8, 106}_0) c in CNF: c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ p_840 ∨ b^{8, 106}_2 c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ p_840 ∨ -b^{8, 106}_1 c b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ p_840 ∨ b^{8, 106}_0 c in DIMACS: 10520 10521 10522 840 10523 0 10520 10521 10522 840 -10524 0 10520 10521 10522 840 10525 0 c -1-1 --> -2 c ( b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ b^{8, 105}_0 ∧ -p_840) -> ( b^{8, 106}_2 ∧ b^{8, 106}_1 ∧ -b^{8, 106}_0) c in CNF: c -b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ p_840 ∨ b^{8, 106}_2 c -b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ p_840 ∨ b^{8, 106}_1 c -b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ p_840 ∨ -b^{8, 106}_0 c in DIMACS: -10520 10521 -10522 840 10523 0 -10520 10521 -10522 840 10524 0 -10520 10521 -10522 840 -10525 0 c -2-1 --> break c ( b^{8, 105}_2 ∧ b^{8, 105}_1 ∧ -b^{8, 105}_0 ∧ -p_840) -> break c in CNF: c -b^{8, 105}_2 ∨ -b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ p_840 ∨ break c in DIMACS: -10520 -10521 10522 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 105}_2 ∧ -b^{8, 105}_1 ∧ -b^{8, 105}_0 ∧ true) c in CNF: c -b^{8, 105}_2 ∨ b^{8, 105}_1 ∨ b^{8, 105}_0 ∨ false c in DIMACS: -10520 10521 10522 0 c 3 does not represent an automaton state. c -(-b^{8, 105}_2 ∧ b^{8, 105}_1 ∧ b^{8, 105}_0 ∧ true) c in CNF: c b^{8, 105}_2 ∨ -b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ false c in DIMACS: 10520 -10521 -10522 0 c -3 does not represent an automaton state. c -( b^{8, 105}_2 ∧ b^{8, 105}_1 ∧ b^{8, 105}_0 ∧ true) c in CNF: c -b^{8, 105}_2 ∨ -b^{8, 105}_1 ∨ -b^{8, 105}_0 ∨ false c in DIMACS: -10520 -10521 -10522 0 c i = 106 c -2+1 --> -1 c ( b^{8, 106}_2 ∧ b^{8, 106}_1 ∧ -b^{8, 106}_0 ∧ p_848) -> ( b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ b^{8, 107}_0) c in CNF: c -b^{8, 106}_2 ∨ -b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ -p_848 ∨ b^{8, 107}_2 c -b^{8, 106}_2 ∨ -b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ -p_848 ∨ -b^{8, 107}_1 c -b^{8, 106}_2 ∨ -b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ -p_848 ∨ b^{8, 107}_0 c in DIMACS: -10523 -10524 10525 -848 10526 0 -10523 -10524 10525 -848 -10527 0 -10523 -10524 10525 -848 10528 0 c -1+1 --> 0 c ( b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ b^{8, 106}_0 ∧ p_848) -> (-b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ -b^{8, 107}_0) c in CNF: c -b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ -p_848 ∨ -b^{8, 107}_2 c -b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ -p_848 ∨ -b^{8, 107}_1 c -b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ -p_848 ∨ -b^{8, 107}_0 c in DIMACS: -10523 10524 -10525 -848 -10526 0 -10523 10524 -10525 -848 -10527 0 -10523 10524 -10525 -848 -10528 0 c 0+1 --> 1 c (-b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ -b^{8, 106}_0 ∧ p_848) -> (-b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ b^{8, 107}_0) c in CNF: c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ -p_848 ∨ -b^{8, 107}_2 c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ -p_848 ∨ -b^{8, 107}_1 c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ -p_848 ∨ b^{8, 107}_0 c in DIMACS: 10523 10524 10525 -848 -10526 0 10523 10524 10525 -848 -10527 0 10523 10524 10525 -848 10528 0 c 1+1 --> 2 c (-b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ b^{8, 106}_0 ∧ p_848) -> (-b^{8, 107}_2 ∧ b^{8, 107}_1 ∧ -b^{8, 107}_0) c in CNF: c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ -p_848 ∨ -b^{8, 107}_2 c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ -p_848 ∨ b^{8, 107}_1 c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ -p_848 ∨ -b^{8, 107}_0 c in DIMACS: 10523 10524 -10525 -848 -10526 0 10523 10524 -10525 -848 10527 0 10523 10524 -10525 -848 -10528 0 c 2+1 --> break c (-b^{8, 106}_2 ∧ b^{8, 106}_1 ∧ -b^{8, 106}_0 ∧ p_848) -> break c in CNF: c b^{8, 106}_2 ∨ -b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ -p_848 ∨ break c in DIMACS: 10523 -10524 10525 -848 1162 0 c 2-1 --> 1 c (-b^{8, 106}_2 ∧ b^{8, 106}_1 ∧ -b^{8, 106}_0 ∧ -p_848) -> (-b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ b^{8, 107}_0) c in CNF: c b^{8, 106}_2 ∨ -b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ p_848 ∨ -b^{8, 107}_2 c b^{8, 106}_2 ∨ -b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ p_848 ∨ -b^{8, 107}_1 c b^{8, 106}_2 ∨ -b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ p_848 ∨ b^{8, 107}_0 c in DIMACS: 10523 -10524 10525 848 -10526 0 10523 -10524 10525 848 -10527 0 10523 -10524 10525 848 10528 0 c 1-1 --> 0 c (-b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ b^{8, 106}_0 ∧ -p_848) -> (-b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ -b^{8, 107}_0) c in CNF: c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ p_848 ∨ -b^{8, 107}_2 c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ p_848 ∨ -b^{8, 107}_1 c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ p_848 ∨ -b^{8, 107}_0 c in DIMACS: 10523 10524 -10525 848 -10526 0 10523 10524 -10525 848 -10527 0 10523 10524 -10525 848 -10528 0 c 0-1 --> -1 c (-b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ -b^{8, 106}_0 ∧ -p_848) -> ( b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ b^{8, 107}_0) c in CNF: c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ p_848 ∨ b^{8, 107}_2 c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ p_848 ∨ -b^{8, 107}_1 c b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ p_848 ∨ b^{8, 107}_0 c in DIMACS: 10523 10524 10525 848 10526 0 10523 10524 10525 848 -10527 0 10523 10524 10525 848 10528 0 c -1-1 --> -2 c ( b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ b^{8, 106}_0 ∧ -p_848) -> ( b^{8, 107}_2 ∧ b^{8, 107}_1 ∧ -b^{8, 107}_0) c in CNF: c -b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ p_848 ∨ b^{8, 107}_2 c -b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ p_848 ∨ b^{8, 107}_1 c -b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ p_848 ∨ -b^{8, 107}_0 c in DIMACS: -10523 10524 -10525 848 10526 0 -10523 10524 -10525 848 10527 0 -10523 10524 -10525 848 -10528 0 c -2-1 --> break c ( b^{8, 106}_2 ∧ b^{8, 106}_1 ∧ -b^{8, 106}_0 ∧ -p_848) -> break c in CNF: c -b^{8, 106}_2 ∨ -b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ p_848 ∨ break c in DIMACS: -10523 -10524 10525 848 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 106}_2 ∧ -b^{8, 106}_1 ∧ -b^{8, 106}_0 ∧ true) c in CNF: c -b^{8, 106}_2 ∨ b^{8, 106}_1 ∨ b^{8, 106}_0 ∨ false c in DIMACS: -10523 10524 10525 0 c 3 does not represent an automaton state. c -(-b^{8, 106}_2 ∧ b^{8, 106}_1 ∧ b^{8, 106}_0 ∧ true) c in CNF: c b^{8, 106}_2 ∨ -b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ false c in DIMACS: 10523 -10524 -10525 0 c -3 does not represent an automaton state. c -( b^{8, 106}_2 ∧ b^{8, 106}_1 ∧ b^{8, 106}_0 ∧ true) c in CNF: c -b^{8, 106}_2 ∨ -b^{8, 106}_1 ∨ -b^{8, 106}_0 ∨ false c in DIMACS: -10523 -10524 -10525 0 c i = 107 c -2+1 --> -1 c ( b^{8, 107}_2 ∧ b^{8, 107}_1 ∧ -b^{8, 107}_0 ∧ p_856) -> ( b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ b^{8, 108}_0) c in CNF: c -b^{8, 107}_2 ∨ -b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ -p_856 ∨ b^{8, 108}_2 c -b^{8, 107}_2 ∨ -b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ -p_856 ∨ -b^{8, 108}_1 c -b^{8, 107}_2 ∨ -b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ -p_856 ∨ b^{8, 108}_0 c in DIMACS: -10526 -10527 10528 -856 10529 0 -10526 -10527 10528 -856 -10530 0 -10526 -10527 10528 -856 10531 0 c -1+1 --> 0 c ( b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ b^{8, 107}_0 ∧ p_856) -> (-b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ -b^{8, 108}_0) c in CNF: c -b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ -p_856 ∨ -b^{8, 108}_2 c -b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ -p_856 ∨ -b^{8, 108}_1 c -b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ -p_856 ∨ -b^{8, 108}_0 c in DIMACS: -10526 10527 -10528 -856 -10529 0 -10526 10527 -10528 -856 -10530 0 -10526 10527 -10528 -856 -10531 0 c 0+1 --> 1 c (-b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ -b^{8, 107}_0 ∧ p_856) -> (-b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ b^{8, 108}_0) c in CNF: c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ -p_856 ∨ -b^{8, 108}_2 c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ -p_856 ∨ -b^{8, 108}_1 c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ -p_856 ∨ b^{8, 108}_0 c in DIMACS: 10526 10527 10528 -856 -10529 0 10526 10527 10528 -856 -10530 0 10526 10527 10528 -856 10531 0 c 1+1 --> 2 c (-b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ b^{8, 107}_0 ∧ p_856) -> (-b^{8, 108}_2 ∧ b^{8, 108}_1 ∧ -b^{8, 108}_0) c in CNF: c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ -p_856 ∨ -b^{8, 108}_2 c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ -p_856 ∨ b^{8, 108}_1 c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ -p_856 ∨ -b^{8, 108}_0 c in DIMACS: 10526 10527 -10528 -856 -10529 0 10526 10527 -10528 -856 10530 0 10526 10527 -10528 -856 -10531 0 c 2+1 --> break c (-b^{8, 107}_2 ∧ b^{8, 107}_1 ∧ -b^{8, 107}_0 ∧ p_856) -> break c in CNF: c b^{8, 107}_2 ∨ -b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ -p_856 ∨ break c in DIMACS: 10526 -10527 10528 -856 1162 0 c 2-1 --> 1 c (-b^{8, 107}_2 ∧ b^{8, 107}_1 ∧ -b^{8, 107}_0 ∧ -p_856) -> (-b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ b^{8, 108}_0) c in CNF: c b^{8, 107}_2 ∨ -b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ p_856 ∨ -b^{8, 108}_2 c b^{8, 107}_2 ∨ -b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ p_856 ∨ -b^{8, 108}_1 c b^{8, 107}_2 ∨ -b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ p_856 ∨ b^{8, 108}_0 c in DIMACS: 10526 -10527 10528 856 -10529 0 10526 -10527 10528 856 -10530 0 10526 -10527 10528 856 10531 0 c 1-1 --> 0 c (-b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ b^{8, 107}_0 ∧ -p_856) -> (-b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ -b^{8, 108}_0) c in CNF: c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ p_856 ∨ -b^{8, 108}_2 c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ p_856 ∨ -b^{8, 108}_1 c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ p_856 ∨ -b^{8, 108}_0 c in DIMACS: 10526 10527 -10528 856 -10529 0 10526 10527 -10528 856 -10530 0 10526 10527 -10528 856 -10531 0 c 0-1 --> -1 c (-b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ -b^{8, 107}_0 ∧ -p_856) -> ( b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ b^{8, 108}_0) c in CNF: c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ p_856 ∨ b^{8, 108}_2 c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ p_856 ∨ -b^{8, 108}_1 c b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ p_856 ∨ b^{8, 108}_0 c in DIMACS: 10526 10527 10528 856 10529 0 10526 10527 10528 856 -10530 0 10526 10527 10528 856 10531 0 c -1-1 --> -2 c ( b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ b^{8, 107}_0 ∧ -p_856) -> ( b^{8, 108}_2 ∧ b^{8, 108}_1 ∧ -b^{8, 108}_0) c in CNF: c -b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ p_856 ∨ b^{8, 108}_2 c -b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ p_856 ∨ b^{8, 108}_1 c -b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ p_856 ∨ -b^{8, 108}_0 c in DIMACS: -10526 10527 -10528 856 10529 0 -10526 10527 -10528 856 10530 0 -10526 10527 -10528 856 -10531 0 c -2-1 --> break c ( b^{8, 107}_2 ∧ b^{8, 107}_1 ∧ -b^{8, 107}_0 ∧ -p_856) -> break c in CNF: c -b^{8, 107}_2 ∨ -b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ p_856 ∨ break c in DIMACS: -10526 -10527 10528 856 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 107}_2 ∧ -b^{8, 107}_1 ∧ -b^{8, 107}_0 ∧ true) c in CNF: c -b^{8, 107}_2 ∨ b^{8, 107}_1 ∨ b^{8, 107}_0 ∨ false c in DIMACS: -10526 10527 10528 0 c 3 does not represent an automaton state. c -(-b^{8, 107}_2 ∧ b^{8, 107}_1 ∧ b^{8, 107}_0 ∧ true) c in CNF: c b^{8, 107}_2 ∨ -b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ false c in DIMACS: 10526 -10527 -10528 0 c -3 does not represent an automaton state. c -( b^{8, 107}_2 ∧ b^{8, 107}_1 ∧ b^{8, 107}_0 ∧ true) c in CNF: c -b^{8, 107}_2 ∨ -b^{8, 107}_1 ∨ -b^{8, 107}_0 ∨ false c in DIMACS: -10526 -10527 -10528 0 c i = 108 c -2+1 --> -1 c ( b^{8, 108}_2 ∧ b^{8, 108}_1 ∧ -b^{8, 108}_0 ∧ p_864) -> ( b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ b^{8, 109}_0) c in CNF: c -b^{8, 108}_2 ∨ -b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ -p_864 ∨ b^{8, 109}_2 c -b^{8, 108}_2 ∨ -b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ -p_864 ∨ -b^{8, 109}_1 c -b^{8, 108}_2 ∨ -b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ -p_864 ∨ b^{8, 109}_0 c in DIMACS: -10529 -10530 10531 -864 10532 0 -10529 -10530 10531 -864 -10533 0 -10529 -10530 10531 -864 10534 0 c -1+1 --> 0 c ( b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ b^{8, 108}_0 ∧ p_864) -> (-b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ -b^{8, 109}_0) c in CNF: c -b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ -p_864 ∨ -b^{8, 109}_2 c -b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ -p_864 ∨ -b^{8, 109}_1 c -b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ -p_864 ∨ -b^{8, 109}_0 c in DIMACS: -10529 10530 -10531 -864 -10532 0 -10529 10530 -10531 -864 -10533 0 -10529 10530 -10531 -864 -10534 0 c 0+1 --> 1 c (-b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ -b^{8, 108}_0 ∧ p_864) -> (-b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ b^{8, 109}_0) c in CNF: c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ -p_864 ∨ -b^{8, 109}_2 c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ -p_864 ∨ -b^{8, 109}_1 c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ -p_864 ∨ b^{8, 109}_0 c in DIMACS: 10529 10530 10531 -864 -10532 0 10529 10530 10531 -864 -10533 0 10529 10530 10531 -864 10534 0 c 1+1 --> 2 c (-b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ b^{8, 108}_0 ∧ p_864) -> (-b^{8, 109}_2 ∧ b^{8, 109}_1 ∧ -b^{8, 109}_0) c in CNF: c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ -p_864 ∨ -b^{8, 109}_2 c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ -p_864 ∨ b^{8, 109}_1 c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ -p_864 ∨ -b^{8, 109}_0 c in DIMACS: 10529 10530 -10531 -864 -10532 0 10529 10530 -10531 -864 10533 0 10529 10530 -10531 -864 -10534 0 c 2+1 --> break c (-b^{8, 108}_2 ∧ b^{8, 108}_1 ∧ -b^{8, 108}_0 ∧ p_864) -> break c in CNF: c b^{8, 108}_2 ∨ -b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ -p_864 ∨ break c in DIMACS: 10529 -10530 10531 -864 1162 0 c 2-1 --> 1 c (-b^{8, 108}_2 ∧ b^{8, 108}_1 ∧ -b^{8, 108}_0 ∧ -p_864) -> (-b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ b^{8, 109}_0) c in CNF: c b^{8, 108}_2 ∨ -b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ p_864 ∨ -b^{8, 109}_2 c b^{8, 108}_2 ∨ -b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ p_864 ∨ -b^{8, 109}_1 c b^{8, 108}_2 ∨ -b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ p_864 ∨ b^{8, 109}_0 c in DIMACS: 10529 -10530 10531 864 -10532 0 10529 -10530 10531 864 -10533 0 10529 -10530 10531 864 10534 0 c 1-1 --> 0 c (-b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ b^{8, 108}_0 ∧ -p_864) -> (-b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ -b^{8, 109}_0) c in CNF: c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ p_864 ∨ -b^{8, 109}_2 c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ p_864 ∨ -b^{8, 109}_1 c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ p_864 ∨ -b^{8, 109}_0 c in DIMACS: 10529 10530 -10531 864 -10532 0 10529 10530 -10531 864 -10533 0 10529 10530 -10531 864 -10534 0 c 0-1 --> -1 c (-b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ -b^{8, 108}_0 ∧ -p_864) -> ( b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ b^{8, 109}_0) c in CNF: c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ p_864 ∨ b^{8, 109}_2 c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ p_864 ∨ -b^{8, 109}_1 c b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ p_864 ∨ b^{8, 109}_0 c in DIMACS: 10529 10530 10531 864 10532 0 10529 10530 10531 864 -10533 0 10529 10530 10531 864 10534 0 c -1-1 --> -2 c ( b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ b^{8, 108}_0 ∧ -p_864) -> ( b^{8, 109}_2 ∧ b^{8, 109}_1 ∧ -b^{8, 109}_0) c in CNF: c -b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ p_864 ∨ b^{8, 109}_2 c -b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ p_864 ∨ b^{8, 109}_1 c -b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ p_864 ∨ -b^{8, 109}_0 c in DIMACS: -10529 10530 -10531 864 10532 0 -10529 10530 -10531 864 10533 0 -10529 10530 -10531 864 -10534 0 c -2-1 --> break c ( b^{8, 108}_2 ∧ b^{8, 108}_1 ∧ -b^{8, 108}_0 ∧ -p_864) -> break c in CNF: c -b^{8, 108}_2 ∨ -b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ p_864 ∨ break c in DIMACS: -10529 -10530 10531 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 108}_2 ∧ -b^{8, 108}_1 ∧ -b^{8, 108}_0 ∧ true) c in CNF: c -b^{8, 108}_2 ∨ b^{8, 108}_1 ∨ b^{8, 108}_0 ∨ false c in DIMACS: -10529 10530 10531 0 c 3 does not represent an automaton state. c -(-b^{8, 108}_2 ∧ b^{8, 108}_1 ∧ b^{8, 108}_0 ∧ true) c in CNF: c b^{8, 108}_2 ∨ -b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ false c in DIMACS: 10529 -10530 -10531 0 c -3 does not represent an automaton state. c -( b^{8, 108}_2 ∧ b^{8, 108}_1 ∧ b^{8, 108}_0 ∧ true) c in CNF: c -b^{8, 108}_2 ∨ -b^{8, 108}_1 ∨ -b^{8, 108}_0 ∨ false c in DIMACS: -10529 -10530 -10531 0 c i = 109 c -2+1 --> -1 c ( b^{8, 109}_2 ∧ b^{8, 109}_1 ∧ -b^{8, 109}_0 ∧ p_872) -> ( b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ b^{8, 110}_0) c in CNF: c -b^{8, 109}_2 ∨ -b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ -p_872 ∨ b^{8, 110}_2 c -b^{8, 109}_2 ∨ -b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ -p_872 ∨ -b^{8, 110}_1 c -b^{8, 109}_2 ∨ -b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ -p_872 ∨ b^{8, 110}_0 c in DIMACS: -10532 -10533 10534 -872 10535 0 -10532 -10533 10534 -872 -10536 0 -10532 -10533 10534 -872 10537 0 c -1+1 --> 0 c ( b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ b^{8, 109}_0 ∧ p_872) -> (-b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ -b^{8, 110}_0) c in CNF: c -b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ -p_872 ∨ -b^{8, 110}_2 c -b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ -p_872 ∨ -b^{8, 110}_1 c -b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ -p_872 ∨ -b^{8, 110}_0 c in DIMACS: -10532 10533 -10534 -872 -10535 0 -10532 10533 -10534 -872 -10536 0 -10532 10533 -10534 -872 -10537 0 c 0+1 --> 1 c (-b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ -b^{8, 109}_0 ∧ p_872) -> (-b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ b^{8, 110}_0) c in CNF: c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ -p_872 ∨ -b^{8, 110}_2 c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ -p_872 ∨ -b^{8, 110}_1 c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ -p_872 ∨ b^{8, 110}_0 c in DIMACS: 10532 10533 10534 -872 -10535 0 10532 10533 10534 -872 -10536 0 10532 10533 10534 -872 10537 0 c 1+1 --> 2 c (-b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ b^{8, 109}_0 ∧ p_872) -> (-b^{8, 110}_2 ∧ b^{8, 110}_1 ∧ -b^{8, 110}_0) c in CNF: c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ -p_872 ∨ -b^{8, 110}_2 c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ -p_872 ∨ b^{8, 110}_1 c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ -p_872 ∨ -b^{8, 110}_0 c in DIMACS: 10532 10533 -10534 -872 -10535 0 10532 10533 -10534 -872 10536 0 10532 10533 -10534 -872 -10537 0 c 2+1 --> break c (-b^{8, 109}_2 ∧ b^{8, 109}_1 ∧ -b^{8, 109}_0 ∧ p_872) -> break c in CNF: c b^{8, 109}_2 ∨ -b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ -p_872 ∨ break c in DIMACS: 10532 -10533 10534 -872 1162 0 c 2-1 --> 1 c (-b^{8, 109}_2 ∧ b^{8, 109}_1 ∧ -b^{8, 109}_0 ∧ -p_872) -> (-b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ b^{8, 110}_0) c in CNF: c b^{8, 109}_2 ∨ -b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ p_872 ∨ -b^{8, 110}_2 c b^{8, 109}_2 ∨ -b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ p_872 ∨ -b^{8, 110}_1 c b^{8, 109}_2 ∨ -b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ p_872 ∨ b^{8, 110}_0 c in DIMACS: 10532 -10533 10534 872 -10535 0 10532 -10533 10534 872 -10536 0 10532 -10533 10534 872 10537 0 c 1-1 --> 0 c (-b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ b^{8, 109}_0 ∧ -p_872) -> (-b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ -b^{8, 110}_0) c in CNF: c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ p_872 ∨ -b^{8, 110}_2 c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ p_872 ∨ -b^{8, 110}_1 c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ p_872 ∨ -b^{8, 110}_0 c in DIMACS: 10532 10533 -10534 872 -10535 0 10532 10533 -10534 872 -10536 0 10532 10533 -10534 872 -10537 0 c 0-1 --> -1 c (-b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ -b^{8, 109}_0 ∧ -p_872) -> ( b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ b^{8, 110}_0) c in CNF: c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ p_872 ∨ b^{8, 110}_2 c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ p_872 ∨ -b^{8, 110}_1 c b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ p_872 ∨ b^{8, 110}_0 c in DIMACS: 10532 10533 10534 872 10535 0 10532 10533 10534 872 -10536 0 10532 10533 10534 872 10537 0 c -1-1 --> -2 c ( b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ b^{8, 109}_0 ∧ -p_872) -> ( b^{8, 110}_2 ∧ b^{8, 110}_1 ∧ -b^{8, 110}_0) c in CNF: c -b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ p_872 ∨ b^{8, 110}_2 c -b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ p_872 ∨ b^{8, 110}_1 c -b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ p_872 ∨ -b^{8, 110}_0 c in DIMACS: -10532 10533 -10534 872 10535 0 -10532 10533 -10534 872 10536 0 -10532 10533 -10534 872 -10537 0 c -2-1 --> break c ( b^{8, 109}_2 ∧ b^{8, 109}_1 ∧ -b^{8, 109}_0 ∧ -p_872) -> break c in CNF: c -b^{8, 109}_2 ∨ -b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ p_872 ∨ break c in DIMACS: -10532 -10533 10534 872 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 109}_2 ∧ -b^{8, 109}_1 ∧ -b^{8, 109}_0 ∧ true) c in CNF: c -b^{8, 109}_2 ∨ b^{8, 109}_1 ∨ b^{8, 109}_0 ∨ false c in DIMACS: -10532 10533 10534 0 c 3 does not represent an automaton state. c -(-b^{8, 109}_2 ∧ b^{8, 109}_1 ∧ b^{8, 109}_0 ∧ true) c in CNF: c b^{8, 109}_2 ∨ -b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ false c in DIMACS: 10532 -10533 -10534 0 c -3 does not represent an automaton state. c -( b^{8, 109}_2 ∧ b^{8, 109}_1 ∧ b^{8, 109}_0 ∧ true) c in CNF: c -b^{8, 109}_2 ∨ -b^{8, 109}_1 ∨ -b^{8, 109}_0 ∨ false c in DIMACS: -10532 -10533 -10534 0 c i = 110 c -2+1 --> -1 c ( b^{8, 110}_2 ∧ b^{8, 110}_1 ∧ -b^{8, 110}_0 ∧ p_880) -> ( b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ b^{8, 111}_0) c in CNF: c -b^{8, 110}_2 ∨ -b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ -p_880 ∨ b^{8, 111}_2 c -b^{8, 110}_2 ∨ -b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ -p_880 ∨ -b^{8, 111}_1 c -b^{8, 110}_2 ∨ -b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ -p_880 ∨ b^{8, 111}_0 c in DIMACS: -10535 -10536 10537 -880 10538 0 -10535 -10536 10537 -880 -10539 0 -10535 -10536 10537 -880 10540 0 c -1+1 --> 0 c ( b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ b^{8, 110}_0 ∧ p_880) -> (-b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ -b^{8, 111}_0) c in CNF: c -b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ -p_880 ∨ -b^{8, 111}_2 c -b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ -p_880 ∨ -b^{8, 111}_1 c -b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ -p_880 ∨ -b^{8, 111}_0 c in DIMACS: -10535 10536 -10537 -880 -10538 0 -10535 10536 -10537 -880 -10539 0 -10535 10536 -10537 -880 -10540 0 c 0+1 --> 1 c (-b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ -b^{8, 110}_0 ∧ p_880) -> (-b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ b^{8, 111}_0) c in CNF: c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ -p_880 ∨ -b^{8, 111}_2 c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ -p_880 ∨ -b^{8, 111}_1 c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ -p_880 ∨ b^{8, 111}_0 c in DIMACS: 10535 10536 10537 -880 -10538 0 10535 10536 10537 -880 -10539 0 10535 10536 10537 -880 10540 0 c 1+1 --> 2 c (-b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ b^{8, 110}_0 ∧ p_880) -> (-b^{8, 111}_2 ∧ b^{8, 111}_1 ∧ -b^{8, 111}_0) c in CNF: c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ -p_880 ∨ -b^{8, 111}_2 c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ -p_880 ∨ b^{8, 111}_1 c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ -p_880 ∨ -b^{8, 111}_0 c in DIMACS: 10535 10536 -10537 -880 -10538 0 10535 10536 -10537 -880 10539 0 10535 10536 -10537 -880 -10540 0 c 2+1 --> break c (-b^{8, 110}_2 ∧ b^{8, 110}_1 ∧ -b^{8, 110}_0 ∧ p_880) -> break c in CNF: c b^{8, 110}_2 ∨ -b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ -p_880 ∨ break c in DIMACS: 10535 -10536 10537 -880 1162 0 c 2-1 --> 1 c (-b^{8, 110}_2 ∧ b^{8, 110}_1 ∧ -b^{8, 110}_0 ∧ -p_880) -> (-b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ b^{8, 111}_0) c in CNF: c b^{8, 110}_2 ∨ -b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ p_880 ∨ -b^{8, 111}_2 c b^{8, 110}_2 ∨ -b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ p_880 ∨ -b^{8, 111}_1 c b^{8, 110}_2 ∨ -b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ p_880 ∨ b^{8, 111}_0 c in DIMACS: 10535 -10536 10537 880 -10538 0 10535 -10536 10537 880 -10539 0 10535 -10536 10537 880 10540 0 c 1-1 --> 0 c (-b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ b^{8, 110}_0 ∧ -p_880) -> (-b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ -b^{8, 111}_0) c in CNF: c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ p_880 ∨ -b^{8, 111}_2 c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ p_880 ∨ -b^{8, 111}_1 c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ p_880 ∨ -b^{8, 111}_0 c in DIMACS: 10535 10536 -10537 880 -10538 0 10535 10536 -10537 880 -10539 0 10535 10536 -10537 880 -10540 0 c 0-1 --> -1 c (-b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ -b^{8, 110}_0 ∧ -p_880) -> ( b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ b^{8, 111}_0) c in CNF: c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ p_880 ∨ b^{8, 111}_2 c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ p_880 ∨ -b^{8, 111}_1 c b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ p_880 ∨ b^{8, 111}_0 c in DIMACS: 10535 10536 10537 880 10538 0 10535 10536 10537 880 -10539 0 10535 10536 10537 880 10540 0 c -1-1 --> -2 c ( b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ b^{8, 110}_0 ∧ -p_880) -> ( b^{8, 111}_2 ∧ b^{8, 111}_1 ∧ -b^{8, 111}_0) c in CNF: c -b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ p_880 ∨ b^{8, 111}_2 c -b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ p_880 ∨ b^{8, 111}_1 c -b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ p_880 ∨ -b^{8, 111}_0 c in DIMACS: -10535 10536 -10537 880 10538 0 -10535 10536 -10537 880 10539 0 -10535 10536 -10537 880 -10540 0 c -2-1 --> break c ( b^{8, 110}_2 ∧ b^{8, 110}_1 ∧ -b^{8, 110}_0 ∧ -p_880) -> break c in CNF: c -b^{8, 110}_2 ∨ -b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ p_880 ∨ break c in DIMACS: -10535 -10536 10537 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 110}_2 ∧ -b^{8, 110}_1 ∧ -b^{8, 110}_0 ∧ true) c in CNF: c -b^{8, 110}_2 ∨ b^{8, 110}_1 ∨ b^{8, 110}_0 ∨ false c in DIMACS: -10535 10536 10537 0 c 3 does not represent an automaton state. c -(-b^{8, 110}_2 ∧ b^{8, 110}_1 ∧ b^{8, 110}_0 ∧ true) c in CNF: c b^{8, 110}_2 ∨ -b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ false c in DIMACS: 10535 -10536 -10537 0 c -3 does not represent an automaton state. c -( b^{8, 110}_2 ∧ b^{8, 110}_1 ∧ b^{8, 110}_0 ∧ true) c in CNF: c -b^{8, 110}_2 ∨ -b^{8, 110}_1 ∨ -b^{8, 110}_0 ∨ false c in DIMACS: -10535 -10536 -10537 0 c i = 111 c -2+1 --> -1 c ( b^{8, 111}_2 ∧ b^{8, 111}_1 ∧ -b^{8, 111}_0 ∧ p_888) -> ( b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ b^{8, 112}_0) c in CNF: c -b^{8, 111}_2 ∨ -b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ -p_888 ∨ b^{8, 112}_2 c -b^{8, 111}_2 ∨ -b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ -p_888 ∨ -b^{8, 112}_1 c -b^{8, 111}_2 ∨ -b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ -p_888 ∨ b^{8, 112}_0 c in DIMACS: -10538 -10539 10540 -888 10541 0 -10538 -10539 10540 -888 -10542 0 -10538 -10539 10540 -888 10543 0 c -1+1 --> 0 c ( b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ b^{8, 111}_0 ∧ p_888) -> (-b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ -b^{8, 112}_0) c in CNF: c -b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ -p_888 ∨ -b^{8, 112}_2 c -b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ -p_888 ∨ -b^{8, 112}_1 c -b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ -p_888 ∨ -b^{8, 112}_0 c in DIMACS: -10538 10539 -10540 -888 -10541 0 -10538 10539 -10540 -888 -10542 0 -10538 10539 -10540 -888 -10543 0 c 0+1 --> 1 c (-b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ -b^{8, 111}_0 ∧ p_888) -> (-b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ b^{8, 112}_0) c in CNF: c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ -p_888 ∨ -b^{8, 112}_2 c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ -p_888 ∨ -b^{8, 112}_1 c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ -p_888 ∨ b^{8, 112}_0 c in DIMACS: 10538 10539 10540 -888 -10541 0 10538 10539 10540 -888 -10542 0 10538 10539 10540 -888 10543 0 c 1+1 --> 2 c (-b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ b^{8, 111}_0 ∧ p_888) -> (-b^{8, 112}_2 ∧ b^{8, 112}_1 ∧ -b^{8, 112}_0) c in CNF: c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ -p_888 ∨ -b^{8, 112}_2 c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ -p_888 ∨ b^{8, 112}_1 c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ -p_888 ∨ -b^{8, 112}_0 c in DIMACS: 10538 10539 -10540 -888 -10541 0 10538 10539 -10540 -888 10542 0 10538 10539 -10540 -888 -10543 0 c 2+1 --> break c (-b^{8, 111}_2 ∧ b^{8, 111}_1 ∧ -b^{8, 111}_0 ∧ p_888) -> break c in CNF: c b^{8, 111}_2 ∨ -b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ -p_888 ∨ break c in DIMACS: 10538 -10539 10540 -888 1162 0 c 2-1 --> 1 c (-b^{8, 111}_2 ∧ b^{8, 111}_1 ∧ -b^{8, 111}_0 ∧ -p_888) -> (-b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ b^{8, 112}_0) c in CNF: c b^{8, 111}_2 ∨ -b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ p_888 ∨ -b^{8, 112}_2 c b^{8, 111}_2 ∨ -b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ p_888 ∨ -b^{8, 112}_1 c b^{8, 111}_2 ∨ -b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ p_888 ∨ b^{8, 112}_0 c in DIMACS: 10538 -10539 10540 888 -10541 0 10538 -10539 10540 888 -10542 0 10538 -10539 10540 888 10543 0 c 1-1 --> 0 c (-b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ b^{8, 111}_0 ∧ -p_888) -> (-b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ -b^{8, 112}_0) c in CNF: c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ p_888 ∨ -b^{8, 112}_2 c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ p_888 ∨ -b^{8, 112}_1 c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ p_888 ∨ -b^{8, 112}_0 c in DIMACS: 10538 10539 -10540 888 -10541 0 10538 10539 -10540 888 -10542 0 10538 10539 -10540 888 -10543 0 c 0-1 --> -1 c (-b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ -b^{8, 111}_0 ∧ -p_888) -> ( b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ b^{8, 112}_0) c in CNF: c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ p_888 ∨ b^{8, 112}_2 c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ p_888 ∨ -b^{8, 112}_1 c b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ p_888 ∨ b^{8, 112}_0 c in DIMACS: 10538 10539 10540 888 10541 0 10538 10539 10540 888 -10542 0 10538 10539 10540 888 10543 0 c -1-1 --> -2 c ( b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ b^{8, 111}_0 ∧ -p_888) -> ( b^{8, 112}_2 ∧ b^{8, 112}_1 ∧ -b^{8, 112}_0) c in CNF: c -b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ p_888 ∨ b^{8, 112}_2 c -b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ p_888 ∨ b^{8, 112}_1 c -b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ p_888 ∨ -b^{8, 112}_0 c in DIMACS: -10538 10539 -10540 888 10541 0 -10538 10539 -10540 888 10542 0 -10538 10539 -10540 888 -10543 0 c -2-1 --> break c ( b^{8, 111}_2 ∧ b^{8, 111}_1 ∧ -b^{8, 111}_0 ∧ -p_888) -> break c in CNF: c -b^{8, 111}_2 ∨ -b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ p_888 ∨ break c in DIMACS: -10538 -10539 10540 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 111}_2 ∧ -b^{8, 111}_1 ∧ -b^{8, 111}_0 ∧ true) c in CNF: c -b^{8, 111}_2 ∨ b^{8, 111}_1 ∨ b^{8, 111}_0 ∨ false c in DIMACS: -10538 10539 10540 0 c 3 does not represent an automaton state. c -(-b^{8, 111}_2 ∧ b^{8, 111}_1 ∧ b^{8, 111}_0 ∧ true) c in CNF: c b^{8, 111}_2 ∨ -b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ false c in DIMACS: 10538 -10539 -10540 0 c -3 does not represent an automaton state. c -( b^{8, 111}_2 ∧ b^{8, 111}_1 ∧ b^{8, 111}_0 ∧ true) c in CNF: c -b^{8, 111}_2 ∨ -b^{8, 111}_1 ∨ -b^{8, 111}_0 ∨ false c in DIMACS: -10538 -10539 -10540 0 c i = 112 c -2+1 --> -1 c ( b^{8, 112}_2 ∧ b^{8, 112}_1 ∧ -b^{8, 112}_0 ∧ p_896) -> ( b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ b^{8, 113}_0) c in CNF: c -b^{8, 112}_2 ∨ -b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ -p_896 ∨ b^{8, 113}_2 c -b^{8, 112}_2 ∨ -b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ -p_896 ∨ -b^{8, 113}_1 c -b^{8, 112}_2 ∨ -b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ -p_896 ∨ b^{8, 113}_0 c in DIMACS: -10541 -10542 10543 -896 10544 0 -10541 -10542 10543 -896 -10545 0 -10541 -10542 10543 -896 10546 0 c -1+1 --> 0 c ( b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ b^{8, 112}_0 ∧ p_896) -> (-b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ -b^{8, 113}_0) c in CNF: c -b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ -p_896 ∨ -b^{8, 113}_2 c -b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ -p_896 ∨ -b^{8, 113}_1 c -b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ -p_896 ∨ -b^{8, 113}_0 c in DIMACS: -10541 10542 -10543 -896 -10544 0 -10541 10542 -10543 -896 -10545 0 -10541 10542 -10543 -896 -10546 0 c 0+1 --> 1 c (-b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ -b^{8, 112}_0 ∧ p_896) -> (-b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ b^{8, 113}_0) c in CNF: c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ -p_896 ∨ -b^{8, 113}_2 c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ -p_896 ∨ -b^{8, 113}_1 c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ -p_896 ∨ b^{8, 113}_0 c in DIMACS: 10541 10542 10543 -896 -10544 0 10541 10542 10543 -896 -10545 0 10541 10542 10543 -896 10546 0 c 1+1 --> 2 c (-b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ b^{8, 112}_0 ∧ p_896) -> (-b^{8, 113}_2 ∧ b^{8, 113}_1 ∧ -b^{8, 113}_0) c in CNF: c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ -p_896 ∨ -b^{8, 113}_2 c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ -p_896 ∨ b^{8, 113}_1 c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ -p_896 ∨ -b^{8, 113}_0 c in DIMACS: 10541 10542 -10543 -896 -10544 0 10541 10542 -10543 -896 10545 0 10541 10542 -10543 -896 -10546 0 c 2+1 --> break c (-b^{8, 112}_2 ∧ b^{8, 112}_1 ∧ -b^{8, 112}_0 ∧ p_896) -> break c in CNF: c b^{8, 112}_2 ∨ -b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ -p_896 ∨ break c in DIMACS: 10541 -10542 10543 -896 1162 0 c 2-1 --> 1 c (-b^{8, 112}_2 ∧ b^{8, 112}_1 ∧ -b^{8, 112}_0 ∧ -p_896) -> (-b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ b^{8, 113}_0) c in CNF: c b^{8, 112}_2 ∨ -b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ p_896 ∨ -b^{8, 113}_2 c b^{8, 112}_2 ∨ -b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ p_896 ∨ -b^{8, 113}_1 c b^{8, 112}_2 ∨ -b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ p_896 ∨ b^{8, 113}_0 c in DIMACS: 10541 -10542 10543 896 -10544 0 10541 -10542 10543 896 -10545 0 10541 -10542 10543 896 10546 0 c 1-1 --> 0 c (-b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ b^{8, 112}_0 ∧ -p_896) -> (-b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ -b^{8, 113}_0) c in CNF: c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ p_896 ∨ -b^{8, 113}_2 c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ p_896 ∨ -b^{8, 113}_1 c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ p_896 ∨ -b^{8, 113}_0 c in DIMACS: 10541 10542 -10543 896 -10544 0 10541 10542 -10543 896 -10545 0 10541 10542 -10543 896 -10546 0 c 0-1 --> -1 c (-b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ -b^{8, 112}_0 ∧ -p_896) -> ( b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ b^{8, 113}_0) c in CNF: c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ p_896 ∨ b^{8, 113}_2 c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ p_896 ∨ -b^{8, 113}_1 c b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ p_896 ∨ b^{8, 113}_0 c in DIMACS: 10541 10542 10543 896 10544 0 10541 10542 10543 896 -10545 0 10541 10542 10543 896 10546 0 c -1-1 --> -2 c ( b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ b^{8, 112}_0 ∧ -p_896) -> ( b^{8, 113}_2 ∧ b^{8, 113}_1 ∧ -b^{8, 113}_0) c in CNF: c -b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ p_896 ∨ b^{8, 113}_2 c -b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ p_896 ∨ b^{8, 113}_1 c -b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ p_896 ∨ -b^{8, 113}_0 c in DIMACS: -10541 10542 -10543 896 10544 0 -10541 10542 -10543 896 10545 0 -10541 10542 -10543 896 -10546 0 c -2-1 --> break c ( b^{8, 112}_2 ∧ b^{8, 112}_1 ∧ -b^{8, 112}_0 ∧ -p_896) -> break c in CNF: c -b^{8, 112}_2 ∨ -b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ p_896 ∨ break c in DIMACS: -10541 -10542 10543 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 112}_2 ∧ -b^{8, 112}_1 ∧ -b^{8, 112}_0 ∧ true) c in CNF: c -b^{8, 112}_2 ∨ b^{8, 112}_1 ∨ b^{8, 112}_0 ∨ false c in DIMACS: -10541 10542 10543 0 c 3 does not represent an automaton state. c -(-b^{8, 112}_2 ∧ b^{8, 112}_1 ∧ b^{8, 112}_0 ∧ true) c in CNF: c b^{8, 112}_2 ∨ -b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ false c in DIMACS: 10541 -10542 -10543 0 c -3 does not represent an automaton state. c -( b^{8, 112}_2 ∧ b^{8, 112}_1 ∧ b^{8, 112}_0 ∧ true) c in CNF: c -b^{8, 112}_2 ∨ -b^{8, 112}_1 ∨ -b^{8, 112}_0 ∨ false c in DIMACS: -10541 -10542 -10543 0 c i = 113 c -2+1 --> -1 c ( b^{8, 113}_2 ∧ b^{8, 113}_1 ∧ -b^{8, 113}_0 ∧ p_904) -> ( b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ b^{8, 114}_0) c in CNF: c -b^{8, 113}_2 ∨ -b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ -p_904 ∨ b^{8, 114}_2 c -b^{8, 113}_2 ∨ -b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ -p_904 ∨ -b^{8, 114}_1 c -b^{8, 113}_2 ∨ -b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ -p_904 ∨ b^{8, 114}_0 c in DIMACS: -10544 -10545 10546 -904 10547 0 -10544 -10545 10546 -904 -10548 0 -10544 -10545 10546 -904 10549 0 c -1+1 --> 0 c ( b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ b^{8, 113}_0 ∧ p_904) -> (-b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ -b^{8, 114}_0) c in CNF: c -b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ -p_904 ∨ -b^{8, 114}_2 c -b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ -p_904 ∨ -b^{8, 114}_1 c -b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ -p_904 ∨ -b^{8, 114}_0 c in DIMACS: -10544 10545 -10546 -904 -10547 0 -10544 10545 -10546 -904 -10548 0 -10544 10545 -10546 -904 -10549 0 c 0+1 --> 1 c (-b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ -b^{8, 113}_0 ∧ p_904) -> (-b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ b^{8, 114}_0) c in CNF: c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ -p_904 ∨ -b^{8, 114}_2 c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ -p_904 ∨ -b^{8, 114}_1 c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ -p_904 ∨ b^{8, 114}_0 c in DIMACS: 10544 10545 10546 -904 -10547 0 10544 10545 10546 -904 -10548 0 10544 10545 10546 -904 10549 0 c 1+1 --> 2 c (-b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ b^{8, 113}_0 ∧ p_904) -> (-b^{8, 114}_2 ∧ b^{8, 114}_1 ∧ -b^{8, 114}_0) c in CNF: c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ -p_904 ∨ -b^{8, 114}_2 c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ -p_904 ∨ b^{8, 114}_1 c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ -p_904 ∨ -b^{8, 114}_0 c in DIMACS: 10544 10545 -10546 -904 -10547 0 10544 10545 -10546 -904 10548 0 10544 10545 -10546 -904 -10549 0 c 2+1 --> break c (-b^{8, 113}_2 ∧ b^{8, 113}_1 ∧ -b^{8, 113}_0 ∧ p_904) -> break c in CNF: c b^{8, 113}_2 ∨ -b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ -p_904 ∨ break c in DIMACS: 10544 -10545 10546 -904 1162 0 c 2-1 --> 1 c (-b^{8, 113}_2 ∧ b^{8, 113}_1 ∧ -b^{8, 113}_0 ∧ -p_904) -> (-b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ b^{8, 114}_0) c in CNF: c b^{8, 113}_2 ∨ -b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ p_904 ∨ -b^{8, 114}_2 c b^{8, 113}_2 ∨ -b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ p_904 ∨ -b^{8, 114}_1 c b^{8, 113}_2 ∨ -b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ p_904 ∨ b^{8, 114}_0 c in DIMACS: 10544 -10545 10546 904 -10547 0 10544 -10545 10546 904 -10548 0 10544 -10545 10546 904 10549 0 c 1-1 --> 0 c (-b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ b^{8, 113}_0 ∧ -p_904) -> (-b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ -b^{8, 114}_0) c in CNF: c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ p_904 ∨ -b^{8, 114}_2 c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ p_904 ∨ -b^{8, 114}_1 c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ p_904 ∨ -b^{8, 114}_0 c in DIMACS: 10544 10545 -10546 904 -10547 0 10544 10545 -10546 904 -10548 0 10544 10545 -10546 904 -10549 0 c 0-1 --> -1 c (-b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ -b^{8, 113}_0 ∧ -p_904) -> ( b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ b^{8, 114}_0) c in CNF: c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ p_904 ∨ b^{8, 114}_2 c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ p_904 ∨ -b^{8, 114}_1 c b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ p_904 ∨ b^{8, 114}_0 c in DIMACS: 10544 10545 10546 904 10547 0 10544 10545 10546 904 -10548 0 10544 10545 10546 904 10549 0 c -1-1 --> -2 c ( b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ b^{8, 113}_0 ∧ -p_904) -> ( b^{8, 114}_2 ∧ b^{8, 114}_1 ∧ -b^{8, 114}_0) c in CNF: c -b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ p_904 ∨ b^{8, 114}_2 c -b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ p_904 ∨ b^{8, 114}_1 c -b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ p_904 ∨ -b^{8, 114}_0 c in DIMACS: -10544 10545 -10546 904 10547 0 -10544 10545 -10546 904 10548 0 -10544 10545 -10546 904 -10549 0 c -2-1 --> break c ( b^{8, 113}_2 ∧ b^{8, 113}_1 ∧ -b^{8, 113}_0 ∧ -p_904) -> break c in CNF: c -b^{8, 113}_2 ∨ -b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ p_904 ∨ break c in DIMACS: -10544 -10545 10546 904 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 113}_2 ∧ -b^{8, 113}_1 ∧ -b^{8, 113}_0 ∧ true) c in CNF: c -b^{8, 113}_2 ∨ b^{8, 113}_1 ∨ b^{8, 113}_0 ∨ false c in DIMACS: -10544 10545 10546 0 c 3 does not represent an automaton state. c -(-b^{8, 113}_2 ∧ b^{8, 113}_1 ∧ b^{8, 113}_0 ∧ true) c in CNF: c b^{8, 113}_2 ∨ -b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ false c in DIMACS: 10544 -10545 -10546 0 c -3 does not represent an automaton state. c -( b^{8, 113}_2 ∧ b^{8, 113}_1 ∧ b^{8, 113}_0 ∧ true) c in CNF: c -b^{8, 113}_2 ∨ -b^{8, 113}_1 ∨ -b^{8, 113}_0 ∨ false c in DIMACS: -10544 -10545 -10546 0 c i = 114 c -2+1 --> -1 c ( b^{8, 114}_2 ∧ b^{8, 114}_1 ∧ -b^{8, 114}_0 ∧ p_912) -> ( b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ b^{8, 115}_0) c in CNF: c -b^{8, 114}_2 ∨ -b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ -p_912 ∨ b^{8, 115}_2 c -b^{8, 114}_2 ∨ -b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ -p_912 ∨ -b^{8, 115}_1 c -b^{8, 114}_2 ∨ -b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ -p_912 ∨ b^{8, 115}_0 c in DIMACS: -10547 -10548 10549 -912 10550 0 -10547 -10548 10549 -912 -10551 0 -10547 -10548 10549 -912 10552 0 c -1+1 --> 0 c ( b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ b^{8, 114}_0 ∧ p_912) -> (-b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ -b^{8, 115}_0) c in CNF: c -b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ -p_912 ∨ -b^{8, 115}_2 c -b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ -p_912 ∨ -b^{8, 115}_1 c -b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ -p_912 ∨ -b^{8, 115}_0 c in DIMACS: -10547 10548 -10549 -912 -10550 0 -10547 10548 -10549 -912 -10551 0 -10547 10548 -10549 -912 -10552 0 c 0+1 --> 1 c (-b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ -b^{8, 114}_0 ∧ p_912) -> (-b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ b^{8, 115}_0) c in CNF: c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ -p_912 ∨ -b^{8, 115}_2 c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ -p_912 ∨ -b^{8, 115}_1 c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ -p_912 ∨ b^{8, 115}_0 c in DIMACS: 10547 10548 10549 -912 -10550 0 10547 10548 10549 -912 -10551 0 10547 10548 10549 -912 10552 0 c 1+1 --> 2 c (-b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ b^{8, 114}_0 ∧ p_912) -> (-b^{8, 115}_2 ∧ b^{8, 115}_1 ∧ -b^{8, 115}_0) c in CNF: c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ -p_912 ∨ -b^{8, 115}_2 c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ -p_912 ∨ b^{8, 115}_1 c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ -p_912 ∨ -b^{8, 115}_0 c in DIMACS: 10547 10548 -10549 -912 -10550 0 10547 10548 -10549 -912 10551 0 10547 10548 -10549 -912 -10552 0 c 2+1 --> break c (-b^{8, 114}_2 ∧ b^{8, 114}_1 ∧ -b^{8, 114}_0 ∧ p_912) -> break c in CNF: c b^{8, 114}_2 ∨ -b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ -p_912 ∨ break c in DIMACS: 10547 -10548 10549 -912 1162 0 c 2-1 --> 1 c (-b^{8, 114}_2 ∧ b^{8, 114}_1 ∧ -b^{8, 114}_0 ∧ -p_912) -> (-b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ b^{8, 115}_0) c in CNF: c b^{8, 114}_2 ∨ -b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ p_912 ∨ -b^{8, 115}_2 c b^{8, 114}_2 ∨ -b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ p_912 ∨ -b^{8, 115}_1 c b^{8, 114}_2 ∨ -b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ p_912 ∨ b^{8, 115}_0 c in DIMACS: 10547 -10548 10549 912 -10550 0 10547 -10548 10549 912 -10551 0 10547 -10548 10549 912 10552 0 c 1-1 --> 0 c (-b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ b^{8, 114}_0 ∧ -p_912) -> (-b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ -b^{8, 115}_0) c in CNF: c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ p_912 ∨ -b^{8, 115}_2 c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ p_912 ∨ -b^{8, 115}_1 c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ p_912 ∨ -b^{8, 115}_0 c in DIMACS: 10547 10548 -10549 912 -10550 0 10547 10548 -10549 912 -10551 0 10547 10548 -10549 912 -10552 0 c 0-1 --> -1 c (-b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ -b^{8, 114}_0 ∧ -p_912) -> ( b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ b^{8, 115}_0) c in CNF: c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ p_912 ∨ b^{8, 115}_2 c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ p_912 ∨ -b^{8, 115}_1 c b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ p_912 ∨ b^{8, 115}_0 c in DIMACS: 10547 10548 10549 912 10550 0 10547 10548 10549 912 -10551 0 10547 10548 10549 912 10552 0 c -1-1 --> -2 c ( b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ b^{8, 114}_0 ∧ -p_912) -> ( b^{8, 115}_2 ∧ b^{8, 115}_1 ∧ -b^{8, 115}_0) c in CNF: c -b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ p_912 ∨ b^{8, 115}_2 c -b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ p_912 ∨ b^{8, 115}_1 c -b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ p_912 ∨ -b^{8, 115}_0 c in DIMACS: -10547 10548 -10549 912 10550 0 -10547 10548 -10549 912 10551 0 -10547 10548 -10549 912 -10552 0 c -2-1 --> break c ( b^{8, 114}_2 ∧ b^{8, 114}_1 ∧ -b^{8, 114}_0 ∧ -p_912) -> break c in CNF: c -b^{8, 114}_2 ∨ -b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ p_912 ∨ break c in DIMACS: -10547 -10548 10549 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 114}_2 ∧ -b^{8, 114}_1 ∧ -b^{8, 114}_0 ∧ true) c in CNF: c -b^{8, 114}_2 ∨ b^{8, 114}_1 ∨ b^{8, 114}_0 ∨ false c in DIMACS: -10547 10548 10549 0 c 3 does not represent an automaton state. c -(-b^{8, 114}_2 ∧ b^{8, 114}_1 ∧ b^{8, 114}_0 ∧ true) c in CNF: c b^{8, 114}_2 ∨ -b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ false c in DIMACS: 10547 -10548 -10549 0 c -3 does not represent an automaton state. c -( b^{8, 114}_2 ∧ b^{8, 114}_1 ∧ b^{8, 114}_0 ∧ true) c in CNF: c -b^{8, 114}_2 ∨ -b^{8, 114}_1 ∨ -b^{8, 114}_0 ∨ false c in DIMACS: -10547 -10548 -10549 0 c i = 115 c -2+1 --> -1 c ( b^{8, 115}_2 ∧ b^{8, 115}_1 ∧ -b^{8, 115}_0 ∧ p_920) -> ( b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ b^{8, 116}_0) c in CNF: c -b^{8, 115}_2 ∨ -b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ -p_920 ∨ b^{8, 116}_2 c -b^{8, 115}_2 ∨ -b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ -p_920 ∨ -b^{8, 116}_1 c -b^{8, 115}_2 ∨ -b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ -p_920 ∨ b^{8, 116}_0 c in DIMACS: -10550 -10551 10552 -920 10553 0 -10550 -10551 10552 -920 -10554 0 -10550 -10551 10552 -920 10555 0 c -1+1 --> 0 c ( b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ b^{8, 115}_0 ∧ p_920) -> (-b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ -b^{8, 116}_0) c in CNF: c -b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ -p_920 ∨ -b^{8, 116}_2 c -b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ -p_920 ∨ -b^{8, 116}_1 c -b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ -p_920 ∨ -b^{8, 116}_0 c in DIMACS: -10550 10551 -10552 -920 -10553 0 -10550 10551 -10552 -920 -10554 0 -10550 10551 -10552 -920 -10555 0 c 0+1 --> 1 c (-b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ -b^{8, 115}_0 ∧ p_920) -> (-b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ b^{8, 116}_0) c in CNF: c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ -p_920 ∨ -b^{8, 116}_2 c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ -p_920 ∨ -b^{8, 116}_1 c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ -p_920 ∨ b^{8, 116}_0 c in DIMACS: 10550 10551 10552 -920 -10553 0 10550 10551 10552 -920 -10554 0 10550 10551 10552 -920 10555 0 c 1+1 --> 2 c (-b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ b^{8, 115}_0 ∧ p_920) -> (-b^{8, 116}_2 ∧ b^{8, 116}_1 ∧ -b^{8, 116}_0) c in CNF: c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ -p_920 ∨ -b^{8, 116}_2 c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ -p_920 ∨ b^{8, 116}_1 c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ -p_920 ∨ -b^{8, 116}_0 c in DIMACS: 10550 10551 -10552 -920 -10553 0 10550 10551 -10552 -920 10554 0 10550 10551 -10552 -920 -10555 0 c 2+1 --> break c (-b^{8, 115}_2 ∧ b^{8, 115}_1 ∧ -b^{8, 115}_0 ∧ p_920) -> break c in CNF: c b^{8, 115}_2 ∨ -b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ -p_920 ∨ break c in DIMACS: 10550 -10551 10552 -920 1162 0 c 2-1 --> 1 c (-b^{8, 115}_2 ∧ b^{8, 115}_1 ∧ -b^{8, 115}_0 ∧ -p_920) -> (-b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ b^{8, 116}_0) c in CNF: c b^{8, 115}_2 ∨ -b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ p_920 ∨ -b^{8, 116}_2 c b^{8, 115}_2 ∨ -b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ p_920 ∨ -b^{8, 116}_1 c b^{8, 115}_2 ∨ -b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ p_920 ∨ b^{8, 116}_0 c in DIMACS: 10550 -10551 10552 920 -10553 0 10550 -10551 10552 920 -10554 0 10550 -10551 10552 920 10555 0 c 1-1 --> 0 c (-b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ b^{8, 115}_0 ∧ -p_920) -> (-b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ -b^{8, 116}_0) c in CNF: c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ p_920 ∨ -b^{8, 116}_2 c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ p_920 ∨ -b^{8, 116}_1 c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ p_920 ∨ -b^{8, 116}_0 c in DIMACS: 10550 10551 -10552 920 -10553 0 10550 10551 -10552 920 -10554 0 10550 10551 -10552 920 -10555 0 c 0-1 --> -1 c (-b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ -b^{8, 115}_0 ∧ -p_920) -> ( b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ b^{8, 116}_0) c in CNF: c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ p_920 ∨ b^{8, 116}_2 c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ p_920 ∨ -b^{8, 116}_1 c b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ p_920 ∨ b^{8, 116}_0 c in DIMACS: 10550 10551 10552 920 10553 0 10550 10551 10552 920 -10554 0 10550 10551 10552 920 10555 0 c -1-1 --> -2 c ( b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ b^{8, 115}_0 ∧ -p_920) -> ( b^{8, 116}_2 ∧ b^{8, 116}_1 ∧ -b^{8, 116}_0) c in CNF: c -b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ p_920 ∨ b^{8, 116}_2 c -b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ p_920 ∨ b^{8, 116}_1 c -b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ p_920 ∨ -b^{8, 116}_0 c in DIMACS: -10550 10551 -10552 920 10553 0 -10550 10551 -10552 920 10554 0 -10550 10551 -10552 920 -10555 0 c -2-1 --> break c ( b^{8, 115}_2 ∧ b^{8, 115}_1 ∧ -b^{8, 115}_0 ∧ -p_920) -> break c in CNF: c -b^{8, 115}_2 ∨ -b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ p_920 ∨ break c in DIMACS: -10550 -10551 10552 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 115}_2 ∧ -b^{8, 115}_1 ∧ -b^{8, 115}_0 ∧ true) c in CNF: c -b^{8, 115}_2 ∨ b^{8, 115}_1 ∨ b^{8, 115}_0 ∨ false c in DIMACS: -10550 10551 10552 0 c 3 does not represent an automaton state. c -(-b^{8, 115}_2 ∧ b^{8, 115}_1 ∧ b^{8, 115}_0 ∧ true) c in CNF: c b^{8, 115}_2 ∨ -b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ false c in DIMACS: 10550 -10551 -10552 0 c -3 does not represent an automaton state. c -( b^{8, 115}_2 ∧ b^{8, 115}_1 ∧ b^{8, 115}_0 ∧ true) c in CNF: c -b^{8, 115}_2 ∨ -b^{8, 115}_1 ∨ -b^{8, 115}_0 ∨ false c in DIMACS: -10550 -10551 -10552 0 c i = 116 c -2+1 --> -1 c ( b^{8, 116}_2 ∧ b^{8, 116}_1 ∧ -b^{8, 116}_0 ∧ p_928) -> ( b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ b^{8, 117}_0) c in CNF: c -b^{8, 116}_2 ∨ -b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ -p_928 ∨ b^{8, 117}_2 c -b^{8, 116}_2 ∨ -b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ -p_928 ∨ -b^{8, 117}_1 c -b^{8, 116}_2 ∨ -b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ -p_928 ∨ b^{8, 117}_0 c in DIMACS: -10553 -10554 10555 -928 10556 0 -10553 -10554 10555 -928 -10557 0 -10553 -10554 10555 -928 10558 0 c -1+1 --> 0 c ( b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ b^{8, 116}_0 ∧ p_928) -> (-b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ -b^{8, 117}_0) c in CNF: c -b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ -p_928 ∨ -b^{8, 117}_2 c -b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ -p_928 ∨ -b^{8, 117}_1 c -b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ -p_928 ∨ -b^{8, 117}_0 c in DIMACS: -10553 10554 -10555 -928 -10556 0 -10553 10554 -10555 -928 -10557 0 -10553 10554 -10555 -928 -10558 0 c 0+1 --> 1 c (-b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ -b^{8, 116}_0 ∧ p_928) -> (-b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ b^{8, 117}_0) c in CNF: c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ -p_928 ∨ -b^{8, 117}_2 c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ -p_928 ∨ -b^{8, 117}_1 c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ -p_928 ∨ b^{8, 117}_0 c in DIMACS: 10553 10554 10555 -928 -10556 0 10553 10554 10555 -928 -10557 0 10553 10554 10555 -928 10558 0 c 1+1 --> 2 c (-b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ b^{8, 116}_0 ∧ p_928) -> (-b^{8, 117}_2 ∧ b^{8, 117}_1 ∧ -b^{8, 117}_0) c in CNF: c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ -p_928 ∨ -b^{8, 117}_2 c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ -p_928 ∨ b^{8, 117}_1 c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ -p_928 ∨ -b^{8, 117}_0 c in DIMACS: 10553 10554 -10555 -928 -10556 0 10553 10554 -10555 -928 10557 0 10553 10554 -10555 -928 -10558 0 c 2+1 --> break c (-b^{8, 116}_2 ∧ b^{8, 116}_1 ∧ -b^{8, 116}_0 ∧ p_928) -> break c in CNF: c b^{8, 116}_2 ∨ -b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ -p_928 ∨ break c in DIMACS: 10553 -10554 10555 -928 1162 0 c 2-1 --> 1 c (-b^{8, 116}_2 ∧ b^{8, 116}_1 ∧ -b^{8, 116}_0 ∧ -p_928) -> (-b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ b^{8, 117}_0) c in CNF: c b^{8, 116}_2 ∨ -b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ p_928 ∨ -b^{8, 117}_2 c b^{8, 116}_2 ∨ -b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ p_928 ∨ -b^{8, 117}_1 c b^{8, 116}_2 ∨ -b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ p_928 ∨ b^{8, 117}_0 c in DIMACS: 10553 -10554 10555 928 -10556 0 10553 -10554 10555 928 -10557 0 10553 -10554 10555 928 10558 0 c 1-1 --> 0 c (-b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ b^{8, 116}_0 ∧ -p_928) -> (-b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ -b^{8, 117}_0) c in CNF: c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ p_928 ∨ -b^{8, 117}_2 c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ p_928 ∨ -b^{8, 117}_1 c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ p_928 ∨ -b^{8, 117}_0 c in DIMACS: 10553 10554 -10555 928 -10556 0 10553 10554 -10555 928 -10557 0 10553 10554 -10555 928 -10558 0 c 0-1 --> -1 c (-b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ -b^{8, 116}_0 ∧ -p_928) -> ( b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ b^{8, 117}_0) c in CNF: c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ p_928 ∨ b^{8, 117}_2 c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ p_928 ∨ -b^{8, 117}_1 c b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ p_928 ∨ b^{8, 117}_0 c in DIMACS: 10553 10554 10555 928 10556 0 10553 10554 10555 928 -10557 0 10553 10554 10555 928 10558 0 c -1-1 --> -2 c ( b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ b^{8, 116}_0 ∧ -p_928) -> ( b^{8, 117}_2 ∧ b^{8, 117}_1 ∧ -b^{8, 117}_0) c in CNF: c -b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ p_928 ∨ b^{8, 117}_2 c -b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ p_928 ∨ b^{8, 117}_1 c -b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ p_928 ∨ -b^{8, 117}_0 c in DIMACS: -10553 10554 -10555 928 10556 0 -10553 10554 -10555 928 10557 0 -10553 10554 -10555 928 -10558 0 c -2-1 --> break c ( b^{8, 116}_2 ∧ b^{8, 116}_1 ∧ -b^{8, 116}_0 ∧ -p_928) -> break c in CNF: c -b^{8, 116}_2 ∨ -b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ p_928 ∨ break c in DIMACS: -10553 -10554 10555 928 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 116}_2 ∧ -b^{8, 116}_1 ∧ -b^{8, 116}_0 ∧ true) c in CNF: c -b^{8, 116}_2 ∨ b^{8, 116}_1 ∨ b^{8, 116}_0 ∨ false c in DIMACS: -10553 10554 10555 0 c 3 does not represent an automaton state. c -(-b^{8, 116}_2 ∧ b^{8, 116}_1 ∧ b^{8, 116}_0 ∧ true) c in CNF: c b^{8, 116}_2 ∨ -b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ false c in DIMACS: 10553 -10554 -10555 0 c -3 does not represent an automaton state. c -( b^{8, 116}_2 ∧ b^{8, 116}_1 ∧ b^{8, 116}_0 ∧ true) c in CNF: c -b^{8, 116}_2 ∨ -b^{8, 116}_1 ∨ -b^{8, 116}_0 ∨ false c in DIMACS: -10553 -10554 -10555 0 c i = 117 c -2+1 --> -1 c ( b^{8, 117}_2 ∧ b^{8, 117}_1 ∧ -b^{8, 117}_0 ∧ p_936) -> ( b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ b^{8, 118}_0) c in CNF: c -b^{8, 117}_2 ∨ -b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ -p_936 ∨ b^{8, 118}_2 c -b^{8, 117}_2 ∨ -b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ -p_936 ∨ -b^{8, 118}_1 c -b^{8, 117}_2 ∨ -b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ -p_936 ∨ b^{8, 118}_0 c in DIMACS: -10556 -10557 10558 -936 10559 0 -10556 -10557 10558 -936 -10560 0 -10556 -10557 10558 -936 10561 0 c -1+1 --> 0 c ( b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ b^{8, 117}_0 ∧ p_936) -> (-b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ -b^{8, 118}_0) c in CNF: c -b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ -p_936 ∨ -b^{8, 118}_2 c -b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ -p_936 ∨ -b^{8, 118}_1 c -b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ -p_936 ∨ -b^{8, 118}_0 c in DIMACS: -10556 10557 -10558 -936 -10559 0 -10556 10557 -10558 -936 -10560 0 -10556 10557 -10558 -936 -10561 0 c 0+1 --> 1 c (-b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ -b^{8, 117}_0 ∧ p_936) -> (-b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ b^{8, 118}_0) c in CNF: c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ -p_936 ∨ -b^{8, 118}_2 c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ -p_936 ∨ -b^{8, 118}_1 c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ -p_936 ∨ b^{8, 118}_0 c in DIMACS: 10556 10557 10558 -936 -10559 0 10556 10557 10558 -936 -10560 0 10556 10557 10558 -936 10561 0 c 1+1 --> 2 c (-b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ b^{8, 117}_0 ∧ p_936) -> (-b^{8, 118}_2 ∧ b^{8, 118}_1 ∧ -b^{8, 118}_0) c in CNF: c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ -p_936 ∨ -b^{8, 118}_2 c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ -p_936 ∨ b^{8, 118}_1 c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ -p_936 ∨ -b^{8, 118}_0 c in DIMACS: 10556 10557 -10558 -936 -10559 0 10556 10557 -10558 -936 10560 0 10556 10557 -10558 -936 -10561 0 c 2+1 --> break c (-b^{8, 117}_2 ∧ b^{8, 117}_1 ∧ -b^{8, 117}_0 ∧ p_936) -> break c in CNF: c b^{8, 117}_2 ∨ -b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ -p_936 ∨ break c in DIMACS: 10556 -10557 10558 -936 1162 0 c 2-1 --> 1 c (-b^{8, 117}_2 ∧ b^{8, 117}_1 ∧ -b^{8, 117}_0 ∧ -p_936) -> (-b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ b^{8, 118}_0) c in CNF: c b^{8, 117}_2 ∨ -b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ p_936 ∨ -b^{8, 118}_2 c b^{8, 117}_2 ∨ -b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ p_936 ∨ -b^{8, 118}_1 c b^{8, 117}_2 ∨ -b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ p_936 ∨ b^{8, 118}_0 c in DIMACS: 10556 -10557 10558 936 -10559 0 10556 -10557 10558 936 -10560 0 10556 -10557 10558 936 10561 0 c 1-1 --> 0 c (-b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ b^{8, 117}_0 ∧ -p_936) -> (-b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ -b^{8, 118}_0) c in CNF: c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ p_936 ∨ -b^{8, 118}_2 c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ p_936 ∨ -b^{8, 118}_1 c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ p_936 ∨ -b^{8, 118}_0 c in DIMACS: 10556 10557 -10558 936 -10559 0 10556 10557 -10558 936 -10560 0 10556 10557 -10558 936 -10561 0 c 0-1 --> -1 c (-b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ -b^{8, 117}_0 ∧ -p_936) -> ( b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ b^{8, 118}_0) c in CNF: c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ p_936 ∨ b^{8, 118}_2 c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ p_936 ∨ -b^{8, 118}_1 c b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ p_936 ∨ b^{8, 118}_0 c in DIMACS: 10556 10557 10558 936 10559 0 10556 10557 10558 936 -10560 0 10556 10557 10558 936 10561 0 c -1-1 --> -2 c ( b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ b^{8, 117}_0 ∧ -p_936) -> ( b^{8, 118}_2 ∧ b^{8, 118}_1 ∧ -b^{8, 118}_0) c in CNF: c -b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ p_936 ∨ b^{8, 118}_2 c -b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ p_936 ∨ b^{8, 118}_1 c -b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ p_936 ∨ -b^{8, 118}_0 c in DIMACS: -10556 10557 -10558 936 10559 0 -10556 10557 -10558 936 10560 0 -10556 10557 -10558 936 -10561 0 c -2-1 --> break c ( b^{8, 117}_2 ∧ b^{8, 117}_1 ∧ -b^{8, 117}_0 ∧ -p_936) -> break c in CNF: c -b^{8, 117}_2 ∨ -b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ p_936 ∨ break c in DIMACS: -10556 -10557 10558 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 117}_2 ∧ -b^{8, 117}_1 ∧ -b^{8, 117}_0 ∧ true) c in CNF: c -b^{8, 117}_2 ∨ b^{8, 117}_1 ∨ b^{8, 117}_0 ∨ false c in DIMACS: -10556 10557 10558 0 c 3 does not represent an automaton state. c -(-b^{8, 117}_2 ∧ b^{8, 117}_1 ∧ b^{8, 117}_0 ∧ true) c in CNF: c b^{8, 117}_2 ∨ -b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ false c in DIMACS: 10556 -10557 -10558 0 c -3 does not represent an automaton state. c -( b^{8, 117}_2 ∧ b^{8, 117}_1 ∧ b^{8, 117}_0 ∧ true) c in CNF: c -b^{8, 117}_2 ∨ -b^{8, 117}_1 ∨ -b^{8, 117}_0 ∨ false c in DIMACS: -10556 -10557 -10558 0 c i = 118 c -2+1 --> -1 c ( b^{8, 118}_2 ∧ b^{8, 118}_1 ∧ -b^{8, 118}_0 ∧ p_944) -> ( b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ b^{8, 119}_0) c in CNF: c -b^{8, 118}_2 ∨ -b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ -p_944 ∨ b^{8, 119}_2 c -b^{8, 118}_2 ∨ -b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ -p_944 ∨ -b^{8, 119}_1 c -b^{8, 118}_2 ∨ -b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ -p_944 ∨ b^{8, 119}_0 c in DIMACS: -10559 -10560 10561 -944 10562 0 -10559 -10560 10561 -944 -10563 0 -10559 -10560 10561 -944 10564 0 c -1+1 --> 0 c ( b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ b^{8, 118}_0 ∧ p_944) -> (-b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ -b^{8, 119}_0) c in CNF: c -b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ -p_944 ∨ -b^{8, 119}_2 c -b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ -p_944 ∨ -b^{8, 119}_1 c -b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ -p_944 ∨ -b^{8, 119}_0 c in DIMACS: -10559 10560 -10561 -944 -10562 0 -10559 10560 -10561 -944 -10563 0 -10559 10560 -10561 -944 -10564 0 c 0+1 --> 1 c (-b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ -b^{8, 118}_0 ∧ p_944) -> (-b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ b^{8, 119}_0) c in CNF: c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ -p_944 ∨ -b^{8, 119}_2 c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ -p_944 ∨ -b^{8, 119}_1 c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ -p_944 ∨ b^{8, 119}_0 c in DIMACS: 10559 10560 10561 -944 -10562 0 10559 10560 10561 -944 -10563 0 10559 10560 10561 -944 10564 0 c 1+1 --> 2 c (-b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ b^{8, 118}_0 ∧ p_944) -> (-b^{8, 119}_2 ∧ b^{8, 119}_1 ∧ -b^{8, 119}_0) c in CNF: c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ -p_944 ∨ -b^{8, 119}_2 c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ -p_944 ∨ b^{8, 119}_1 c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ -p_944 ∨ -b^{8, 119}_0 c in DIMACS: 10559 10560 -10561 -944 -10562 0 10559 10560 -10561 -944 10563 0 10559 10560 -10561 -944 -10564 0 c 2+1 --> break c (-b^{8, 118}_2 ∧ b^{8, 118}_1 ∧ -b^{8, 118}_0 ∧ p_944) -> break c in CNF: c b^{8, 118}_2 ∨ -b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ -p_944 ∨ break c in DIMACS: 10559 -10560 10561 -944 1162 0 c 2-1 --> 1 c (-b^{8, 118}_2 ∧ b^{8, 118}_1 ∧ -b^{8, 118}_0 ∧ -p_944) -> (-b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ b^{8, 119}_0) c in CNF: c b^{8, 118}_2 ∨ -b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ p_944 ∨ -b^{8, 119}_2 c b^{8, 118}_2 ∨ -b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ p_944 ∨ -b^{8, 119}_1 c b^{8, 118}_2 ∨ -b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ p_944 ∨ b^{8, 119}_0 c in DIMACS: 10559 -10560 10561 944 -10562 0 10559 -10560 10561 944 -10563 0 10559 -10560 10561 944 10564 0 c 1-1 --> 0 c (-b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ b^{8, 118}_0 ∧ -p_944) -> (-b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ -b^{8, 119}_0) c in CNF: c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ p_944 ∨ -b^{8, 119}_2 c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ p_944 ∨ -b^{8, 119}_1 c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ p_944 ∨ -b^{8, 119}_0 c in DIMACS: 10559 10560 -10561 944 -10562 0 10559 10560 -10561 944 -10563 0 10559 10560 -10561 944 -10564 0 c 0-1 --> -1 c (-b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ -b^{8, 118}_0 ∧ -p_944) -> ( b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ b^{8, 119}_0) c in CNF: c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ p_944 ∨ b^{8, 119}_2 c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ p_944 ∨ -b^{8, 119}_1 c b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ p_944 ∨ b^{8, 119}_0 c in DIMACS: 10559 10560 10561 944 10562 0 10559 10560 10561 944 -10563 0 10559 10560 10561 944 10564 0 c -1-1 --> -2 c ( b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ b^{8, 118}_0 ∧ -p_944) -> ( b^{8, 119}_2 ∧ b^{8, 119}_1 ∧ -b^{8, 119}_0) c in CNF: c -b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ p_944 ∨ b^{8, 119}_2 c -b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ p_944 ∨ b^{8, 119}_1 c -b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ p_944 ∨ -b^{8, 119}_0 c in DIMACS: -10559 10560 -10561 944 10562 0 -10559 10560 -10561 944 10563 0 -10559 10560 -10561 944 -10564 0 c -2-1 --> break c ( b^{8, 118}_2 ∧ b^{8, 118}_1 ∧ -b^{8, 118}_0 ∧ -p_944) -> break c in CNF: c -b^{8, 118}_2 ∨ -b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ p_944 ∨ break c in DIMACS: -10559 -10560 10561 944 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 118}_2 ∧ -b^{8, 118}_1 ∧ -b^{8, 118}_0 ∧ true) c in CNF: c -b^{8, 118}_2 ∨ b^{8, 118}_1 ∨ b^{8, 118}_0 ∨ false c in DIMACS: -10559 10560 10561 0 c 3 does not represent an automaton state. c -(-b^{8, 118}_2 ∧ b^{8, 118}_1 ∧ b^{8, 118}_0 ∧ true) c in CNF: c b^{8, 118}_2 ∨ -b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ false c in DIMACS: 10559 -10560 -10561 0 c -3 does not represent an automaton state. c -( b^{8, 118}_2 ∧ b^{8, 118}_1 ∧ b^{8, 118}_0 ∧ true) c in CNF: c -b^{8, 118}_2 ∨ -b^{8, 118}_1 ∨ -b^{8, 118}_0 ∨ false c in DIMACS: -10559 -10560 -10561 0 c i = 119 c -2+1 --> -1 c ( b^{8, 119}_2 ∧ b^{8, 119}_1 ∧ -b^{8, 119}_0 ∧ p_952) -> ( b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ b^{8, 120}_0) c in CNF: c -b^{8, 119}_2 ∨ -b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ -p_952 ∨ b^{8, 120}_2 c -b^{8, 119}_2 ∨ -b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ -p_952 ∨ -b^{8, 120}_1 c -b^{8, 119}_2 ∨ -b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ -p_952 ∨ b^{8, 120}_0 c in DIMACS: -10562 -10563 10564 -952 10565 0 -10562 -10563 10564 -952 -10566 0 -10562 -10563 10564 -952 10567 0 c -1+1 --> 0 c ( b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ b^{8, 119}_0 ∧ p_952) -> (-b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ -b^{8, 120}_0) c in CNF: c -b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ -p_952 ∨ -b^{8, 120}_2 c -b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ -p_952 ∨ -b^{8, 120}_1 c -b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ -p_952 ∨ -b^{8, 120}_0 c in DIMACS: -10562 10563 -10564 -952 -10565 0 -10562 10563 -10564 -952 -10566 0 -10562 10563 -10564 -952 -10567 0 c 0+1 --> 1 c (-b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ -b^{8, 119}_0 ∧ p_952) -> (-b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ b^{8, 120}_0) c in CNF: c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ -p_952 ∨ -b^{8, 120}_2 c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ -p_952 ∨ -b^{8, 120}_1 c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ -p_952 ∨ b^{8, 120}_0 c in DIMACS: 10562 10563 10564 -952 -10565 0 10562 10563 10564 -952 -10566 0 10562 10563 10564 -952 10567 0 c 1+1 --> 2 c (-b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ b^{8, 119}_0 ∧ p_952) -> (-b^{8, 120}_2 ∧ b^{8, 120}_1 ∧ -b^{8, 120}_0) c in CNF: c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ -p_952 ∨ -b^{8, 120}_2 c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ -p_952 ∨ b^{8, 120}_1 c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ -p_952 ∨ -b^{8, 120}_0 c in DIMACS: 10562 10563 -10564 -952 -10565 0 10562 10563 -10564 -952 10566 0 10562 10563 -10564 -952 -10567 0 c 2+1 --> break c (-b^{8, 119}_2 ∧ b^{8, 119}_1 ∧ -b^{8, 119}_0 ∧ p_952) -> break c in CNF: c b^{8, 119}_2 ∨ -b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ -p_952 ∨ break c in DIMACS: 10562 -10563 10564 -952 1162 0 c 2-1 --> 1 c (-b^{8, 119}_2 ∧ b^{8, 119}_1 ∧ -b^{8, 119}_0 ∧ -p_952) -> (-b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ b^{8, 120}_0) c in CNF: c b^{8, 119}_2 ∨ -b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ p_952 ∨ -b^{8, 120}_2 c b^{8, 119}_2 ∨ -b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ p_952 ∨ -b^{8, 120}_1 c b^{8, 119}_2 ∨ -b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ p_952 ∨ b^{8, 120}_0 c in DIMACS: 10562 -10563 10564 952 -10565 0 10562 -10563 10564 952 -10566 0 10562 -10563 10564 952 10567 0 c 1-1 --> 0 c (-b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ b^{8, 119}_0 ∧ -p_952) -> (-b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ -b^{8, 120}_0) c in CNF: c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ p_952 ∨ -b^{8, 120}_2 c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ p_952 ∨ -b^{8, 120}_1 c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ p_952 ∨ -b^{8, 120}_0 c in DIMACS: 10562 10563 -10564 952 -10565 0 10562 10563 -10564 952 -10566 0 10562 10563 -10564 952 -10567 0 c 0-1 --> -1 c (-b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ -b^{8, 119}_0 ∧ -p_952) -> ( b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ b^{8, 120}_0) c in CNF: c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ p_952 ∨ b^{8, 120}_2 c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ p_952 ∨ -b^{8, 120}_1 c b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ p_952 ∨ b^{8, 120}_0 c in DIMACS: 10562 10563 10564 952 10565 0 10562 10563 10564 952 -10566 0 10562 10563 10564 952 10567 0 c -1-1 --> -2 c ( b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ b^{8, 119}_0 ∧ -p_952) -> ( b^{8, 120}_2 ∧ b^{8, 120}_1 ∧ -b^{8, 120}_0) c in CNF: c -b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ p_952 ∨ b^{8, 120}_2 c -b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ p_952 ∨ b^{8, 120}_1 c -b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ p_952 ∨ -b^{8, 120}_0 c in DIMACS: -10562 10563 -10564 952 10565 0 -10562 10563 -10564 952 10566 0 -10562 10563 -10564 952 -10567 0 c -2-1 --> break c ( b^{8, 119}_2 ∧ b^{8, 119}_1 ∧ -b^{8, 119}_0 ∧ -p_952) -> break c in CNF: c -b^{8, 119}_2 ∨ -b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ p_952 ∨ break c in DIMACS: -10562 -10563 10564 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 119}_2 ∧ -b^{8, 119}_1 ∧ -b^{8, 119}_0 ∧ true) c in CNF: c -b^{8, 119}_2 ∨ b^{8, 119}_1 ∨ b^{8, 119}_0 ∨ false c in DIMACS: -10562 10563 10564 0 c 3 does not represent an automaton state. c -(-b^{8, 119}_2 ∧ b^{8, 119}_1 ∧ b^{8, 119}_0 ∧ true) c in CNF: c b^{8, 119}_2 ∨ -b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ false c in DIMACS: 10562 -10563 -10564 0 c -3 does not represent an automaton state. c -( b^{8, 119}_2 ∧ b^{8, 119}_1 ∧ b^{8, 119}_0 ∧ true) c in CNF: c -b^{8, 119}_2 ∨ -b^{8, 119}_1 ∨ -b^{8, 119}_0 ∨ false c in DIMACS: -10562 -10563 -10564 0 c i = 120 c -2+1 --> -1 c ( b^{8, 120}_2 ∧ b^{8, 120}_1 ∧ -b^{8, 120}_0 ∧ p_960) -> ( b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ b^{8, 121}_0) c in CNF: c -b^{8, 120}_2 ∨ -b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ -p_960 ∨ b^{8, 121}_2 c -b^{8, 120}_2 ∨ -b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ -p_960 ∨ -b^{8, 121}_1 c -b^{8, 120}_2 ∨ -b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ -p_960 ∨ b^{8, 121}_0 c in DIMACS: -10565 -10566 10567 -960 10568 0 -10565 -10566 10567 -960 -10569 0 -10565 -10566 10567 -960 10570 0 c -1+1 --> 0 c ( b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ b^{8, 120}_0 ∧ p_960) -> (-b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ -b^{8, 121}_0) c in CNF: c -b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ -p_960 ∨ -b^{8, 121}_2 c -b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ -p_960 ∨ -b^{8, 121}_1 c -b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ -p_960 ∨ -b^{8, 121}_0 c in DIMACS: -10565 10566 -10567 -960 -10568 0 -10565 10566 -10567 -960 -10569 0 -10565 10566 -10567 -960 -10570 0 c 0+1 --> 1 c (-b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ -b^{8, 120}_0 ∧ p_960) -> (-b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ b^{8, 121}_0) c in CNF: c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ -p_960 ∨ -b^{8, 121}_2 c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ -p_960 ∨ -b^{8, 121}_1 c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ -p_960 ∨ b^{8, 121}_0 c in DIMACS: 10565 10566 10567 -960 -10568 0 10565 10566 10567 -960 -10569 0 10565 10566 10567 -960 10570 0 c 1+1 --> 2 c (-b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ b^{8, 120}_0 ∧ p_960) -> (-b^{8, 121}_2 ∧ b^{8, 121}_1 ∧ -b^{8, 121}_0) c in CNF: c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ -p_960 ∨ -b^{8, 121}_2 c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ -p_960 ∨ b^{8, 121}_1 c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ -p_960 ∨ -b^{8, 121}_0 c in DIMACS: 10565 10566 -10567 -960 -10568 0 10565 10566 -10567 -960 10569 0 10565 10566 -10567 -960 -10570 0 c 2+1 --> break c (-b^{8, 120}_2 ∧ b^{8, 120}_1 ∧ -b^{8, 120}_0 ∧ p_960) -> break c in CNF: c b^{8, 120}_2 ∨ -b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ -p_960 ∨ break c in DIMACS: 10565 -10566 10567 -960 1162 0 c 2-1 --> 1 c (-b^{8, 120}_2 ∧ b^{8, 120}_1 ∧ -b^{8, 120}_0 ∧ -p_960) -> (-b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ b^{8, 121}_0) c in CNF: c b^{8, 120}_2 ∨ -b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ p_960 ∨ -b^{8, 121}_2 c b^{8, 120}_2 ∨ -b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ p_960 ∨ -b^{8, 121}_1 c b^{8, 120}_2 ∨ -b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ p_960 ∨ b^{8, 121}_0 c in DIMACS: 10565 -10566 10567 960 -10568 0 10565 -10566 10567 960 -10569 0 10565 -10566 10567 960 10570 0 c 1-1 --> 0 c (-b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ b^{8, 120}_0 ∧ -p_960) -> (-b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ -b^{8, 121}_0) c in CNF: c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ p_960 ∨ -b^{8, 121}_2 c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ p_960 ∨ -b^{8, 121}_1 c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ p_960 ∨ -b^{8, 121}_0 c in DIMACS: 10565 10566 -10567 960 -10568 0 10565 10566 -10567 960 -10569 0 10565 10566 -10567 960 -10570 0 c 0-1 --> -1 c (-b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ -b^{8, 120}_0 ∧ -p_960) -> ( b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ b^{8, 121}_0) c in CNF: c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ p_960 ∨ b^{8, 121}_2 c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ p_960 ∨ -b^{8, 121}_1 c b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ p_960 ∨ b^{8, 121}_0 c in DIMACS: 10565 10566 10567 960 10568 0 10565 10566 10567 960 -10569 0 10565 10566 10567 960 10570 0 c -1-1 --> -2 c ( b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ b^{8, 120}_0 ∧ -p_960) -> ( b^{8, 121}_2 ∧ b^{8, 121}_1 ∧ -b^{8, 121}_0) c in CNF: c -b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ p_960 ∨ b^{8, 121}_2 c -b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ p_960 ∨ b^{8, 121}_1 c -b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ p_960 ∨ -b^{8, 121}_0 c in DIMACS: -10565 10566 -10567 960 10568 0 -10565 10566 -10567 960 10569 0 -10565 10566 -10567 960 -10570 0 c -2-1 --> break c ( b^{8, 120}_2 ∧ b^{8, 120}_1 ∧ -b^{8, 120}_0 ∧ -p_960) -> break c in CNF: c -b^{8, 120}_2 ∨ -b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ p_960 ∨ break c in DIMACS: -10565 -10566 10567 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 120}_2 ∧ -b^{8, 120}_1 ∧ -b^{8, 120}_0 ∧ true) c in CNF: c -b^{8, 120}_2 ∨ b^{8, 120}_1 ∨ b^{8, 120}_0 ∨ false c in DIMACS: -10565 10566 10567 0 c 3 does not represent an automaton state. c -(-b^{8, 120}_2 ∧ b^{8, 120}_1 ∧ b^{8, 120}_0 ∧ true) c in CNF: c b^{8, 120}_2 ∨ -b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ false c in DIMACS: 10565 -10566 -10567 0 c -3 does not represent an automaton state. c -( b^{8, 120}_2 ∧ b^{8, 120}_1 ∧ b^{8, 120}_0 ∧ true) c in CNF: c -b^{8, 120}_2 ∨ -b^{8, 120}_1 ∨ -b^{8, 120}_0 ∨ false c in DIMACS: -10565 -10566 -10567 0 c i = 121 c -2+1 --> -1 c ( b^{8, 121}_2 ∧ b^{8, 121}_1 ∧ -b^{8, 121}_0 ∧ p_968) -> ( b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ b^{8, 122}_0) c in CNF: c -b^{8, 121}_2 ∨ -b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ -p_968 ∨ b^{8, 122}_2 c -b^{8, 121}_2 ∨ -b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ -p_968 ∨ -b^{8, 122}_1 c -b^{8, 121}_2 ∨ -b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ -p_968 ∨ b^{8, 122}_0 c in DIMACS: -10568 -10569 10570 -968 10571 0 -10568 -10569 10570 -968 -10572 0 -10568 -10569 10570 -968 10573 0 c -1+1 --> 0 c ( b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ b^{8, 121}_0 ∧ p_968) -> (-b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ -b^{8, 122}_0) c in CNF: c -b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ -p_968 ∨ -b^{8, 122}_2 c -b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ -p_968 ∨ -b^{8, 122}_1 c -b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ -p_968 ∨ -b^{8, 122}_0 c in DIMACS: -10568 10569 -10570 -968 -10571 0 -10568 10569 -10570 -968 -10572 0 -10568 10569 -10570 -968 -10573 0 c 0+1 --> 1 c (-b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ -b^{8, 121}_0 ∧ p_968) -> (-b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ b^{8, 122}_0) c in CNF: c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ -p_968 ∨ -b^{8, 122}_2 c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ -p_968 ∨ -b^{8, 122}_1 c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ -p_968 ∨ b^{8, 122}_0 c in DIMACS: 10568 10569 10570 -968 -10571 0 10568 10569 10570 -968 -10572 0 10568 10569 10570 -968 10573 0 c 1+1 --> 2 c (-b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ b^{8, 121}_0 ∧ p_968) -> (-b^{8, 122}_2 ∧ b^{8, 122}_1 ∧ -b^{8, 122}_0) c in CNF: c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ -p_968 ∨ -b^{8, 122}_2 c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ -p_968 ∨ b^{8, 122}_1 c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ -p_968 ∨ -b^{8, 122}_0 c in DIMACS: 10568 10569 -10570 -968 -10571 0 10568 10569 -10570 -968 10572 0 10568 10569 -10570 -968 -10573 0 c 2+1 --> break c (-b^{8, 121}_2 ∧ b^{8, 121}_1 ∧ -b^{8, 121}_0 ∧ p_968) -> break c in CNF: c b^{8, 121}_2 ∨ -b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ -p_968 ∨ break c in DIMACS: 10568 -10569 10570 -968 1162 0 c 2-1 --> 1 c (-b^{8, 121}_2 ∧ b^{8, 121}_1 ∧ -b^{8, 121}_0 ∧ -p_968) -> (-b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ b^{8, 122}_0) c in CNF: c b^{8, 121}_2 ∨ -b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ p_968 ∨ -b^{8, 122}_2 c b^{8, 121}_2 ∨ -b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ p_968 ∨ -b^{8, 122}_1 c b^{8, 121}_2 ∨ -b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ p_968 ∨ b^{8, 122}_0 c in DIMACS: 10568 -10569 10570 968 -10571 0 10568 -10569 10570 968 -10572 0 10568 -10569 10570 968 10573 0 c 1-1 --> 0 c (-b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ b^{8, 121}_0 ∧ -p_968) -> (-b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ -b^{8, 122}_0) c in CNF: c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ p_968 ∨ -b^{8, 122}_2 c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ p_968 ∨ -b^{8, 122}_1 c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ p_968 ∨ -b^{8, 122}_0 c in DIMACS: 10568 10569 -10570 968 -10571 0 10568 10569 -10570 968 -10572 0 10568 10569 -10570 968 -10573 0 c 0-1 --> -1 c (-b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ -b^{8, 121}_0 ∧ -p_968) -> ( b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ b^{8, 122}_0) c in CNF: c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ p_968 ∨ b^{8, 122}_2 c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ p_968 ∨ -b^{8, 122}_1 c b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ p_968 ∨ b^{8, 122}_0 c in DIMACS: 10568 10569 10570 968 10571 0 10568 10569 10570 968 -10572 0 10568 10569 10570 968 10573 0 c -1-1 --> -2 c ( b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ b^{8, 121}_0 ∧ -p_968) -> ( b^{8, 122}_2 ∧ b^{8, 122}_1 ∧ -b^{8, 122}_0) c in CNF: c -b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ p_968 ∨ b^{8, 122}_2 c -b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ p_968 ∨ b^{8, 122}_1 c -b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ p_968 ∨ -b^{8, 122}_0 c in DIMACS: -10568 10569 -10570 968 10571 0 -10568 10569 -10570 968 10572 0 -10568 10569 -10570 968 -10573 0 c -2-1 --> break c ( b^{8, 121}_2 ∧ b^{8, 121}_1 ∧ -b^{8, 121}_0 ∧ -p_968) -> break c in CNF: c -b^{8, 121}_2 ∨ -b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ p_968 ∨ break c in DIMACS: -10568 -10569 10570 968 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 121}_2 ∧ -b^{8, 121}_1 ∧ -b^{8, 121}_0 ∧ true) c in CNF: c -b^{8, 121}_2 ∨ b^{8, 121}_1 ∨ b^{8, 121}_0 ∨ false c in DIMACS: -10568 10569 10570 0 c 3 does not represent an automaton state. c -(-b^{8, 121}_2 ∧ b^{8, 121}_1 ∧ b^{8, 121}_0 ∧ true) c in CNF: c b^{8, 121}_2 ∨ -b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ false c in DIMACS: 10568 -10569 -10570 0 c -3 does not represent an automaton state. c -( b^{8, 121}_2 ∧ b^{8, 121}_1 ∧ b^{8, 121}_0 ∧ true) c in CNF: c -b^{8, 121}_2 ∨ -b^{8, 121}_1 ∨ -b^{8, 121}_0 ∨ false c in DIMACS: -10568 -10569 -10570 0 c i = 122 c -2+1 --> -1 c ( b^{8, 122}_2 ∧ b^{8, 122}_1 ∧ -b^{8, 122}_0 ∧ p_976) -> ( b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ b^{8, 123}_0) c in CNF: c -b^{8, 122}_2 ∨ -b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ -p_976 ∨ b^{8, 123}_2 c -b^{8, 122}_2 ∨ -b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ -p_976 ∨ -b^{8, 123}_1 c -b^{8, 122}_2 ∨ -b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ -p_976 ∨ b^{8, 123}_0 c in DIMACS: -10571 -10572 10573 -976 10574 0 -10571 -10572 10573 -976 -10575 0 -10571 -10572 10573 -976 10576 0 c -1+1 --> 0 c ( b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ b^{8, 122}_0 ∧ p_976) -> (-b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ -b^{8, 123}_0) c in CNF: c -b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ -p_976 ∨ -b^{8, 123}_2 c -b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ -p_976 ∨ -b^{8, 123}_1 c -b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ -p_976 ∨ -b^{8, 123}_0 c in DIMACS: -10571 10572 -10573 -976 -10574 0 -10571 10572 -10573 -976 -10575 0 -10571 10572 -10573 -976 -10576 0 c 0+1 --> 1 c (-b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ -b^{8, 122}_0 ∧ p_976) -> (-b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ b^{8, 123}_0) c in CNF: c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ -p_976 ∨ -b^{8, 123}_2 c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ -p_976 ∨ -b^{8, 123}_1 c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ -p_976 ∨ b^{8, 123}_0 c in DIMACS: 10571 10572 10573 -976 -10574 0 10571 10572 10573 -976 -10575 0 10571 10572 10573 -976 10576 0 c 1+1 --> 2 c (-b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ b^{8, 122}_0 ∧ p_976) -> (-b^{8, 123}_2 ∧ b^{8, 123}_1 ∧ -b^{8, 123}_0) c in CNF: c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ -p_976 ∨ -b^{8, 123}_2 c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ -p_976 ∨ b^{8, 123}_1 c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ -p_976 ∨ -b^{8, 123}_0 c in DIMACS: 10571 10572 -10573 -976 -10574 0 10571 10572 -10573 -976 10575 0 10571 10572 -10573 -976 -10576 0 c 2+1 --> break c (-b^{8, 122}_2 ∧ b^{8, 122}_1 ∧ -b^{8, 122}_0 ∧ p_976) -> break c in CNF: c b^{8, 122}_2 ∨ -b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ -p_976 ∨ break c in DIMACS: 10571 -10572 10573 -976 1162 0 c 2-1 --> 1 c (-b^{8, 122}_2 ∧ b^{8, 122}_1 ∧ -b^{8, 122}_0 ∧ -p_976) -> (-b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ b^{8, 123}_0) c in CNF: c b^{8, 122}_2 ∨ -b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ p_976 ∨ -b^{8, 123}_2 c b^{8, 122}_2 ∨ -b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ p_976 ∨ -b^{8, 123}_1 c b^{8, 122}_2 ∨ -b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ p_976 ∨ b^{8, 123}_0 c in DIMACS: 10571 -10572 10573 976 -10574 0 10571 -10572 10573 976 -10575 0 10571 -10572 10573 976 10576 0 c 1-1 --> 0 c (-b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ b^{8, 122}_0 ∧ -p_976) -> (-b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ -b^{8, 123}_0) c in CNF: c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ p_976 ∨ -b^{8, 123}_2 c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ p_976 ∨ -b^{8, 123}_1 c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ p_976 ∨ -b^{8, 123}_0 c in DIMACS: 10571 10572 -10573 976 -10574 0 10571 10572 -10573 976 -10575 0 10571 10572 -10573 976 -10576 0 c 0-1 --> -1 c (-b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ -b^{8, 122}_0 ∧ -p_976) -> ( b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ b^{8, 123}_0) c in CNF: c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ p_976 ∨ b^{8, 123}_2 c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ p_976 ∨ -b^{8, 123}_1 c b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ p_976 ∨ b^{8, 123}_0 c in DIMACS: 10571 10572 10573 976 10574 0 10571 10572 10573 976 -10575 0 10571 10572 10573 976 10576 0 c -1-1 --> -2 c ( b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ b^{8, 122}_0 ∧ -p_976) -> ( b^{8, 123}_2 ∧ b^{8, 123}_1 ∧ -b^{8, 123}_0) c in CNF: c -b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ p_976 ∨ b^{8, 123}_2 c -b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ p_976 ∨ b^{8, 123}_1 c -b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ p_976 ∨ -b^{8, 123}_0 c in DIMACS: -10571 10572 -10573 976 10574 0 -10571 10572 -10573 976 10575 0 -10571 10572 -10573 976 -10576 0 c -2-1 --> break c ( b^{8, 122}_2 ∧ b^{8, 122}_1 ∧ -b^{8, 122}_0 ∧ -p_976) -> break c in CNF: c -b^{8, 122}_2 ∨ -b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ p_976 ∨ break c in DIMACS: -10571 -10572 10573 976 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 122}_2 ∧ -b^{8, 122}_1 ∧ -b^{8, 122}_0 ∧ true) c in CNF: c -b^{8, 122}_2 ∨ b^{8, 122}_1 ∨ b^{8, 122}_0 ∨ false c in DIMACS: -10571 10572 10573 0 c 3 does not represent an automaton state. c -(-b^{8, 122}_2 ∧ b^{8, 122}_1 ∧ b^{8, 122}_0 ∧ true) c in CNF: c b^{8, 122}_2 ∨ -b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ false c in DIMACS: 10571 -10572 -10573 0 c -3 does not represent an automaton state. c -( b^{8, 122}_2 ∧ b^{8, 122}_1 ∧ b^{8, 122}_0 ∧ true) c in CNF: c -b^{8, 122}_2 ∨ -b^{8, 122}_1 ∨ -b^{8, 122}_0 ∨ false c in DIMACS: -10571 -10572 -10573 0 c i = 123 c -2+1 --> -1 c ( b^{8, 123}_2 ∧ b^{8, 123}_1 ∧ -b^{8, 123}_0 ∧ p_984) -> ( b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ b^{8, 124}_0) c in CNF: c -b^{8, 123}_2 ∨ -b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ -p_984 ∨ b^{8, 124}_2 c -b^{8, 123}_2 ∨ -b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ -p_984 ∨ -b^{8, 124}_1 c -b^{8, 123}_2 ∨ -b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ -p_984 ∨ b^{8, 124}_0 c in DIMACS: -10574 -10575 10576 -984 10577 0 -10574 -10575 10576 -984 -10578 0 -10574 -10575 10576 -984 10579 0 c -1+1 --> 0 c ( b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ b^{8, 123}_0 ∧ p_984) -> (-b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ -b^{8, 124}_0) c in CNF: c -b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ -p_984 ∨ -b^{8, 124}_2 c -b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ -p_984 ∨ -b^{8, 124}_1 c -b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ -p_984 ∨ -b^{8, 124}_0 c in DIMACS: -10574 10575 -10576 -984 -10577 0 -10574 10575 -10576 -984 -10578 0 -10574 10575 -10576 -984 -10579 0 c 0+1 --> 1 c (-b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ -b^{8, 123}_0 ∧ p_984) -> (-b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ b^{8, 124}_0) c in CNF: c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ -p_984 ∨ -b^{8, 124}_2 c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ -p_984 ∨ -b^{8, 124}_1 c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ -p_984 ∨ b^{8, 124}_0 c in DIMACS: 10574 10575 10576 -984 -10577 0 10574 10575 10576 -984 -10578 0 10574 10575 10576 -984 10579 0 c 1+1 --> 2 c (-b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ b^{8, 123}_0 ∧ p_984) -> (-b^{8, 124}_2 ∧ b^{8, 124}_1 ∧ -b^{8, 124}_0) c in CNF: c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ -p_984 ∨ -b^{8, 124}_2 c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ -p_984 ∨ b^{8, 124}_1 c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ -p_984 ∨ -b^{8, 124}_0 c in DIMACS: 10574 10575 -10576 -984 -10577 0 10574 10575 -10576 -984 10578 0 10574 10575 -10576 -984 -10579 0 c 2+1 --> break c (-b^{8, 123}_2 ∧ b^{8, 123}_1 ∧ -b^{8, 123}_0 ∧ p_984) -> break c in CNF: c b^{8, 123}_2 ∨ -b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ -p_984 ∨ break c in DIMACS: 10574 -10575 10576 -984 1162 0 c 2-1 --> 1 c (-b^{8, 123}_2 ∧ b^{8, 123}_1 ∧ -b^{8, 123}_0 ∧ -p_984) -> (-b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ b^{8, 124}_0) c in CNF: c b^{8, 123}_2 ∨ -b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ p_984 ∨ -b^{8, 124}_2 c b^{8, 123}_2 ∨ -b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ p_984 ∨ -b^{8, 124}_1 c b^{8, 123}_2 ∨ -b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ p_984 ∨ b^{8, 124}_0 c in DIMACS: 10574 -10575 10576 984 -10577 0 10574 -10575 10576 984 -10578 0 10574 -10575 10576 984 10579 0 c 1-1 --> 0 c (-b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ b^{8, 123}_0 ∧ -p_984) -> (-b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ -b^{8, 124}_0) c in CNF: c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ p_984 ∨ -b^{8, 124}_2 c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ p_984 ∨ -b^{8, 124}_1 c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ p_984 ∨ -b^{8, 124}_0 c in DIMACS: 10574 10575 -10576 984 -10577 0 10574 10575 -10576 984 -10578 0 10574 10575 -10576 984 -10579 0 c 0-1 --> -1 c (-b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ -b^{8, 123}_0 ∧ -p_984) -> ( b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ b^{8, 124}_0) c in CNF: c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ p_984 ∨ b^{8, 124}_2 c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ p_984 ∨ -b^{8, 124}_1 c b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ p_984 ∨ b^{8, 124}_0 c in DIMACS: 10574 10575 10576 984 10577 0 10574 10575 10576 984 -10578 0 10574 10575 10576 984 10579 0 c -1-1 --> -2 c ( b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ b^{8, 123}_0 ∧ -p_984) -> ( b^{8, 124}_2 ∧ b^{8, 124}_1 ∧ -b^{8, 124}_0) c in CNF: c -b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ p_984 ∨ b^{8, 124}_2 c -b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ p_984 ∨ b^{8, 124}_1 c -b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ p_984 ∨ -b^{8, 124}_0 c in DIMACS: -10574 10575 -10576 984 10577 0 -10574 10575 -10576 984 10578 0 -10574 10575 -10576 984 -10579 0 c -2-1 --> break c ( b^{8, 123}_2 ∧ b^{8, 123}_1 ∧ -b^{8, 123}_0 ∧ -p_984) -> break c in CNF: c -b^{8, 123}_2 ∨ -b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ p_984 ∨ break c in DIMACS: -10574 -10575 10576 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 123}_2 ∧ -b^{8, 123}_1 ∧ -b^{8, 123}_0 ∧ true) c in CNF: c -b^{8, 123}_2 ∨ b^{8, 123}_1 ∨ b^{8, 123}_0 ∨ false c in DIMACS: -10574 10575 10576 0 c 3 does not represent an automaton state. c -(-b^{8, 123}_2 ∧ b^{8, 123}_1 ∧ b^{8, 123}_0 ∧ true) c in CNF: c b^{8, 123}_2 ∨ -b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ false c in DIMACS: 10574 -10575 -10576 0 c -3 does not represent an automaton state. c -( b^{8, 123}_2 ∧ b^{8, 123}_1 ∧ b^{8, 123}_0 ∧ true) c in CNF: c -b^{8, 123}_2 ∨ -b^{8, 123}_1 ∨ -b^{8, 123}_0 ∨ false c in DIMACS: -10574 -10575 -10576 0 c i = 124 c -2+1 --> -1 c ( b^{8, 124}_2 ∧ b^{8, 124}_1 ∧ -b^{8, 124}_0 ∧ p_992) -> ( b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ b^{8, 125}_0) c in CNF: c -b^{8, 124}_2 ∨ -b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ -p_992 ∨ b^{8, 125}_2 c -b^{8, 124}_2 ∨ -b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ -p_992 ∨ -b^{8, 125}_1 c -b^{8, 124}_2 ∨ -b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ -p_992 ∨ b^{8, 125}_0 c in DIMACS: -10577 -10578 10579 -992 10580 0 -10577 -10578 10579 -992 -10581 0 -10577 -10578 10579 -992 10582 0 c -1+1 --> 0 c ( b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ b^{8, 124}_0 ∧ p_992) -> (-b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ -b^{8, 125}_0) c in CNF: c -b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ -p_992 ∨ -b^{8, 125}_2 c -b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ -p_992 ∨ -b^{8, 125}_1 c -b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ -p_992 ∨ -b^{8, 125}_0 c in DIMACS: -10577 10578 -10579 -992 -10580 0 -10577 10578 -10579 -992 -10581 0 -10577 10578 -10579 -992 -10582 0 c 0+1 --> 1 c (-b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ -b^{8, 124}_0 ∧ p_992) -> (-b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ b^{8, 125}_0) c in CNF: c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ -p_992 ∨ -b^{8, 125}_2 c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ -p_992 ∨ -b^{8, 125}_1 c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ -p_992 ∨ b^{8, 125}_0 c in DIMACS: 10577 10578 10579 -992 -10580 0 10577 10578 10579 -992 -10581 0 10577 10578 10579 -992 10582 0 c 1+1 --> 2 c (-b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ b^{8, 124}_0 ∧ p_992) -> (-b^{8, 125}_2 ∧ b^{8, 125}_1 ∧ -b^{8, 125}_0) c in CNF: c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ -p_992 ∨ -b^{8, 125}_2 c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ -p_992 ∨ b^{8, 125}_1 c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ -p_992 ∨ -b^{8, 125}_0 c in DIMACS: 10577 10578 -10579 -992 -10580 0 10577 10578 -10579 -992 10581 0 10577 10578 -10579 -992 -10582 0 c 2+1 --> break c (-b^{8, 124}_2 ∧ b^{8, 124}_1 ∧ -b^{8, 124}_0 ∧ p_992) -> break c in CNF: c b^{8, 124}_2 ∨ -b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ -p_992 ∨ break c in DIMACS: 10577 -10578 10579 -992 1162 0 c 2-1 --> 1 c (-b^{8, 124}_2 ∧ b^{8, 124}_1 ∧ -b^{8, 124}_0 ∧ -p_992) -> (-b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ b^{8, 125}_0) c in CNF: c b^{8, 124}_2 ∨ -b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ p_992 ∨ -b^{8, 125}_2 c b^{8, 124}_2 ∨ -b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ p_992 ∨ -b^{8, 125}_1 c b^{8, 124}_2 ∨ -b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ p_992 ∨ b^{8, 125}_0 c in DIMACS: 10577 -10578 10579 992 -10580 0 10577 -10578 10579 992 -10581 0 10577 -10578 10579 992 10582 0 c 1-1 --> 0 c (-b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ b^{8, 124}_0 ∧ -p_992) -> (-b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ -b^{8, 125}_0) c in CNF: c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ p_992 ∨ -b^{8, 125}_2 c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ p_992 ∨ -b^{8, 125}_1 c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ p_992 ∨ -b^{8, 125}_0 c in DIMACS: 10577 10578 -10579 992 -10580 0 10577 10578 -10579 992 -10581 0 10577 10578 -10579 992 -10582 0 c 0-1 --> -1 c (-b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ -b^{8, 124}_0 ∧ -p_992) -> ( b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ b^{8, 125}_0) c in CNF: c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ p_992 ∨ b^{8, 125}_2 c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ p_992 ∨ -b^{8, 125}_1 c b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ p_992 ∨ b^{8, 125}_0 c in DIMACS: 10577 10578 10579 992 10580 0 10577 10578 10579 992 -10581 0 10577 10578 10579 992 10582 0 c -1-1 --> -2 c ( b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ b^{8, 124}_0 ∧ -p_992) -> ( b^{8, 125}_2 ∧ b^{8, 125}_1 ∧ -b^{8, 125}_0) c in CNF: c -b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ p_992 ∨ b^{8, 125}_2 c -b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ p_992 ∨ b^{8, 125}_1 c -b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ p_992 ∨ -b^{8, 125}_0 c in DIMACS: -10577 10578 -10579 992 10580 0 -10577 10578 -10579 992 10581 0 -10577 10578 -10579 992 -10582 0 c -2-1 --> break c ( b^{8, 124}_2 ∧ b^{8, 124}_1 ∧ -b^{8, 124}_0 ∧ -p_992) -> break c in CNF: c -b^{8, 124}_2 ∨ -b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ p_992 ∨ break c in DIMACS: -10577 -10578 10579 992 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 124}_2 ∧ -b^{8, 124}_1 ∧ -b^{8, 124}_0 ∧ true) c in CNF: c -b^{8, 124}_2 ∨ b^{8, 124}_1 ∨ b^{8, 124}_0 ∨ false c in DIMACS: -10577 10578 10579 0 c 3 does not represent an automaton state. c -(-b^{8, 124}_2 ∧ b^{8, 124}_1 ∧ b^{8, 124}_0 ∧ true) c in CNF: c b^{8, 124}_2 ∨ -b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ false c in DIMACS: 10577 -10578 -10579 0 c -3 does not represent an automaton state. c -( b^{8, 124}_2 ∧ b^{8, 124}_1 ∧ b^{8, 124}_0 ∧ true) c in CNF: c -b^{8, 124}_2 ∨ -b^{8, 124}_1 ∨ -b^{8, 124}_0 ∨ false c in DIMACS: -10577 -10578 -10579 0 c i = 125 c -2+1 --> -1 c ( b^{8, 125}_2 ∧ b^{8, 125}_1 ∧ -b^{8, 125}_0 ∧ p_1000) -> ( b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ b^{8, 126}_0) c in CNF: c -b^{8, 125}_2 ∨ -b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ -p_1000 ∨ b^{8, 126}_2 c -b^{8, 125}_2 ∨ -b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ -p_1000 ∨ -b^{8, 126}_1 c -b^{8, 125}_2 ∨ -b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ -p_1000 ∨ b^{8, 126}_0 c in DIMACS: -10580 -10581 10582 -1000 10583 0 -10580 -10581 10582 -1000 -10584 0 -10580 -10581 10582 -1000 10585 0 c -1+1 --> 0 c ( b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ b^{8, 125}_0 ∧ p_1000) -> (-b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ -b^{8, 126}_0) c in CNF: c -b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ -p_1000 ∨ -b^{8, 126}_2 c -b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ -p_1000 ∨ -b^{8, 126}_1 c -b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ -p_1000 ∨ -b^{8, 126}_0 c in DIMACS: -10580 10581 -10582 -1000 -10583 0 -10580 10581 -10582 -1000 -10584 0 -10580 10581 -10582 -1000 -10585 0 c 0+1 --> 1 c (-b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ -b^{8, 125}_0 ∧ p_1000) -> (-b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ b^{8, 126}_0) c in CNF: c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ -p_1000 ∨ -b^{8, 126}_2 c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ -p_1000 ∨ -b^{8, 126}_1 c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ -p_1000 ∨ b^{8, 126}_0 c in DIMACS: 10580 10581 10582 -1000 -10583 0 10580 10581 10582 -1000 -10584 0 10580 10581 10582 -1000 10585 0 c 1+1 --> 2 c (-b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ b^{8, 125}_0 ∧ p_1000) -> (-b^{8, 126}_2 ∧ b^{8, 126}_1 ∧ -b^{8, 126}_0) c in CNF: c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ -p_1000 ∨ -b^{8, 126}_2 c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ -p_1000 ∨ b^{8, 126}_1 c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ -p_1000 ∨ -b^{8, 126}_0 c in DIMACS: 10580 10581 -10582 -1000 -10583 0 10580 10581 -10582 -1000 10584 0 10580 10581 -10582 -1000 -10585 0 c 2+1 --> break c (-b^{8, 125}_2 ∧ b^{8, 125}_1 ∧ -b^{8, 125}_0 ∧ p_1000) -> break c in CNF: c b^{8, 125}_2 ∨ -b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ -p_1000 ∨ break c in DIMACS: 10580 -10581 10582 -1000 1162 0 c 2-1 --> 1 c (-b^{8, 125}_2 ∧ b^{8, 125}_1 ∧ -b^{8, 125}_0 ∧ -p_1000) -> (-b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ b^{8, 126}_0) c in CNF: c b^{8, 125}_2 ∨ -b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ p_1000 ∨ -b^{8, 126}_2 c b^{8, 125}_2 ∨ -b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ p_1000 ∨ -b^{8, 126}_1 c b^{8, 125}_2 ∨ -b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ p_1000 ∨ b^{8, 126}_0 c in DIMACS: 10580 -10581 10582 1000 -10583 0 10580 -10581 10582 1000 -10584 0 10580 -10581 10582 1000 10585 0 c 1-1 --> 0 c (-b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ b^{8, 125}_0 ∧ -p_1000) -> (-b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ -b^{8, 126}_0) c in CNF: c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ p_1000 ∨ -b^{8, 126}_2 c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ p_1000 ∨ -b^{8, 126}_1 c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ p_1000 ∨ -b^{8, 126}_0 c in DIMACS: 10580 10581 -10582 1000 -10583 0 10580 10581 -10582 1000 -10584 0 10580 10581 -10582 1000 -10585 0 c 0-1 --> -1 c (-b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ -b^{8, 125}_0 ∧ -p_1000) -> ( b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ b^{8, 126}_0) c in CNF: c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ p_1000 ∨ b^{8, 126}_2 c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ p_1000 ∨ -b^{8, 126}_1 c b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ p_1000 ∨ b^{8, 126}_0 c in DIMACS: 10580 10581 10582 1000 10583 0 10580 10581 10582 1000 -10584 0 10580 10581 10582 1000 10585 0 c -1-1 --> -2 c ( b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ b^{8, 125}_0 ∧ -p_1000) -> ( b^{8, 126}_2 ∧ b^{8, 126}_1 ∧ -b^{8, 126}_0) c in CNF: c -b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ p_1000 ∨ b^{8, 126}_2 c -b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ p_1000 ∨ b^{8, 126}_1 c -b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ p_1000 ∨ -b^{8, 126}_0 c in DIMACS: -10580 10581 -10582 1000 10583 0 -10580 10581 -10582 1000 10584 0 -10580 10581 -10582 1000 -10585 0 c -2-1 --> break c ( b^{8, 125}_2 ∧ b^{8, 125}_1 ∧ -b^{8, 125}_0 ∧ -p_1000) -> break c in CNF: c -b^{8, 125}_2 ∨ -b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ p_1000 ∨ break c in DIMACS: -10580 -10581 10582 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 125}_2 ∧ -b^{8, 125}_1 ∧ -b^{8, 125}_0 ∧ true) c in CNF: c -b^{8, 125}_2 ∨ b^{8, 125}_1 ∨ b^{8, 125}_0 ∨ false c in DIMACS: -10580 10581 10582 0 c 3 does not represent an automaton state. c -(-b^{8, 125}_2 ∧ b^{8, 125}_1 ∧ b^{8, 125}_0 ∧ true) c in CNF: c b^{8, 125}_2 ∨ -b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ false c in DIMACS: 10580 -10581 -10582 0 c -3 does not represent an automaton state. c -( b^{8, 125}_2 ∧ b^{8, 125}_1 ∧ b^{8, 125}_0 ∧ true) c in CNF: c -b^{8, 125}_2 ∨ -b^{8, 125}_1 ∨ -b^{8, 125}_0 ∨ false c in DIMACS: -10580 -10581 -10582 0 c i = 126 c -2+1 --> -1 c ( b^{8, 126}_2 ∧ b^{8, 126}_1 ∧ -b^{8, 126}_0 ∧ p_1008) -> ( b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ b^{8, 127}_0) c in CNF: c -b^{8, 126}_2 ∨ -b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ -p_1008 ∨ b^{8, 127}_2 c -b^{8, 126}_2 ∨ -b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ -p_1008 ∨ -b^{8, 127}_1 c -b^{8, 126}_2 ∨ -b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ -p_1008 ∨ b^{8, 127}_0 c in DIMACS: -10583 -10584 10585 -1008 10586 0 -10583 -10584 10585 -1008 -10587 0 -10583 -10584 10585 -1008 10588 0 c -1+1 --> 0 c ( b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ b^{8, 126}_0 ∧ p_1008) -> (-b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ -b^{8, 127}_0) c in CNF: c -b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ -p_1008 ∨ -b^{8, 127}_2 c -b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ -p_1008 ∨ -b^{8, 127}_1 c -b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ -p_1008 ∨ -b^{8, 127}_0 c in DIMACS: -10583 10584 -10585 -1008 -10586 0 -10583 10584 -10585 -1008 -10587 0 -10583 10584 -10585 -1008 -10588 0 c 0+1 --> 1 c (-b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ -b^{8, 126}_0 ∧ p_1008) -> (-b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ b^{8, 127}_0) c in CNF: c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ -p_1008 ∨ -b^{8, 127}_2 c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ -p_1008 ∨ -b^{8, 127}_1 c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ -p_1008 ∨ b^{8, 127}_0 c in DIMACS: 10583 10584 10585 -1008 -10586 0 10583 10584 10585 -1008 -10587 0 10583 10584 10585 -1008 10588 0 c 1+1 --> 2 c (-b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ b^{8, 126}_0 ∧ p_1008) -> (-b^{8, 127}_2 ∧ b^{8, 127}_1 ∧ -b^{8, 127}_0) c in CNF: c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ -p_1008 ∨ -b^{8, 127}_2 c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ -p_1008 ∨ b^{8, 127}_1 c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ -p_1008 ∨ -b^{8, 127}_0 c in DIMACS: 10583 10584 -10585 -1008 -10586 0 10583 10584 -10585 -1008 10587 0 10583 10584 -10585 -1008 -10588 0 c 2+1 --> break c (-b^{8, 126}_2 ∧ b^{8, 126}_1 ∧ -b^{8, 126}_0 ∧ p_1008) -> break c in CNF: c b^{8, 126}_2 ∨ -b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ -p_1008 ∨ break c in DIMACS: 10583 -10584 10585 -1008 1162 0 c 2-1 --> 1 c (-b^{8, 126}_2 ∧ b^{8, 126}_1 ∧ -b^{8, 126}_0 ∧ -p_1008) -> (-b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ b^{8, 127}_0) c in CNF: c b^{8, 126}_2 ∨ -b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ p_1008 ∨ -b^{8, 127}_2 c b^{8, 126}_2 ∨ -b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ p_1008 ∨ -b^{8, 127}_1 c b^{8, 126}_2 ∨ -b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ p_1008 ∨ b^{8, 127}_0 c in DIMACS: 10583 -10584 10585 1008 -10586 0 10583 -10584 10585 1008 -10587 0 10583 -10584 10585 1008 10588 0 c 1-1 --> 0 c (-b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ b^{8, 126}_0 ∧ -p_1008) -> (-b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ -b^{8, 127}_0) c in CNF: c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ p_1008 ∨ -b^{8, 127}_2 c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ p_1008 ∨ -b^{8, 127}_1 c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ p_1008 ∨ -b^{8, 127}_0 c in DIMACS: 10583 10584 -10585 1008 -10586 0 10583 10584 -10585 1008 -10587 0 10583 10584 -10585 1008 -10588 0 c 0-1 --> -1 c (-b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ -b^{8, 126}_0 ∧ -p_1008) -> ( b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ b^{8, 127}_0) c in CNF: c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ p_1008 ∨ b^{8, 127}_2 c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ p_1008 ∨ -b^{8, 127}_1 c b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ p_1008 ∨ b^{8, 127}_0 c in DIMACS: 10583 10584 10585 1008 10586 0 10583 10584 10585 1008 -10587 0 10583 10584 10585 1008 10588 0 c -1-1 --> -2 c ( b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ b^{8, 126}_0 ∧ -p_1008) -> ( b^{8, 127}_2 ∧ b^{8, 127}_1 ∧ -b^{8, 127}_0) c in CNF: c -b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ p_1008 ∨ b^{8, 127}_2 c -b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ p_1008 ∨ b^{8, 127}_1 c -b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ p_1008 ∨ -b^{8, 127}_0 c in DIMACS: -10583 10584 -10585 1008 10586 0 -10583 10584 -10585 1008 10587 0 -10583 10584 -10585 1008 -10588 0 c -2-1 --> break c ( b^{8, 126}_2 ∧ b^{8, 126}_1 ∧ -b^{8, 126}_0 ∧ -p_1008) -> break c in CNF: c -b^{8, 126}_2 ∨ -b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ p_1008 ∨ break c in DIMACS: -10583 -10584 10585 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 126}_2 ∧ -b^{8, 126}_1 ∧ -b^{8, 126}_0 ∧ true) c in CNF: c -b^{8, 126}_2 ∨ b^{8, 126}_1 ∨ b^{8, 126}_0 ∨ false c in DIMACS: -10583 10584 10585 0 c 3 does not represent an automaton state. c -(-b^{8, 126}_2 ∧ b^{8, 126}_1 ∧ b^{8, 126}_0 ∧ true) c in CNF: c b^{8, 126}_2 ∨ -b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ false c in DIMACS: 10583 -10584 -10585 0 c -3 does not represent an automaton state. c -( b^{8, 126}_2 ∧ b^{8, 126}_1 ∧ b^{8, 126}_0 ∧ true) c in CNF: c -b^{8, 126}_2 ∨ -b^{8, 126}_1 ∨ -b^{8, 126}_0 ∨ false c in DIMACS: -10583 -10584 -10585 0 c i = 127 c -2+1 --> -1 c ( b^{8, 127}_2 ∧ b^{8, 127}_1 ∧ -b^{8, 127}_0 ∧ p_1016) -> ( b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ b^{8, 128}_0) c in CNF: c -b^{8, 127}_2 ∨ -b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ -p_1016 ∨ b^{8, 128}_2 c -b^{8, 127}_2 ∨ -b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ -p_1016 ∨ -b^{8, 128}_1 c -b^{8, 127}_2 ∨ -b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ -p_1016 ∨ b^{8, 128}_0 c in DIMACS: -10586 -10587 10588 -1016 10589 0 -10586 -10587 10588 -1016 -10590 0 -10586 -10587 10588 -1016 10591 0 c -1+1 --> 0 c ( b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ b^{8, 127}_0 ∧ p_1016) -> (-b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ -b^{8, 128}_0) c in CNF: c -b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ -p_1016 ∨ -b^{8, 128}_2 c -b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ -p_1016 ∨ -b^{8, 128}_1 c -b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ -p_1016 ∨ -b^{8, 128}_0 c in DIMACS: -10586 10587 -10588 -1016 -10589 0 -10586 10587 -10588 -1016 -10590 0 -10586 10587 -10588 -1016 -10591 0 c 0+1 --> 1 c (-b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ -b^{8, 127}_0 ∧ p_1016) -> (-b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ b^{8, 128}_0) c in CNF: c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ -p_1016 ∨ -b^{8, 128}_2 c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ -p_1016 ∨ -b^{8, 128}_1 c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ -p_1016 ∨ b^{8, 128}_0 c in DIMACS: 10586 10587 10588 -1016 -10589 0 10586 10587 10588 -1016 -10590 0 10586 10587 10588 -1016 10591 0 c 1+1 --> 2 c (-b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ b^{8, 127}_0 ∧ p_1016) -> (-b^{8, 128}_2 ∧ b^{8, 128}_1 ∧ -b^{8, 128}_0) c in CNF: c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ -p_1016 ∨ -b^{8, 128}_2 c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ -p_1016 ∨ b^{8, 128}_1 c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ -p_1016 ∨ -b^{8, 128}_0 c in DIMACS: 10586 10587 -10588 -1016 -10589 0 10586 10587 -10588 -1016 10590 0 10586 10587 -10588 -1016 -10591 0 c 2+1 --> break c (-b^{8, 127}_2 ∧ b^{8, 127}_1 ∧ -b^{8, 127}_0 ∧ p_1016) -> break c in CNF: c b^{8, 127}_2 ∨ -b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ -p_1016 ∨ break c in DIMACS: 10586 -10587 10588 -1016 1162 0 c 2-1 --> 1 c (-b^{8, 127}_2 ∧ b^{8, 127}_1 ∧ -b^{8, 127}_0 ∧ -p_1016) -> (-b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ b^{8, 128}_0) c in CNF: c b^{8, 127}_2 ∨ -b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ p_1016 ∨ -b^{8, 128}_2 c b^{8, 127}_2 ∨ -b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ p_1016 ∨ -b^{8, 128}_1 c b^{8, 127}_2 ∨ -b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ p_1016 ∨ b^{8, 128}_0 c in DIMACS: 10586 -10587 10588 1016 -10589 0 10586 -10587 10588 1016 -10590 0 10586 -10587 10588 1016 10591 0 c 1-1 --> 0 c (-b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ b^{8, 127}_0 ∧ -p_1016) -> (-b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ -b^{8, 128}_0) c in CNF: c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ p_1016 ∨ -b^{8, 128}_2 c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ p_1016 ∨ -b^{8, 128}_1 c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ p_1016 ∨ -b^{8, 128}_0 c in DIMACS: 10586 10587 -10588 1016 -10589 0 10586 10587 -10588 1016 -10590 0 10586 10587 -10588 1016 -10591 0 c 0-1 --> -1 c (-b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ -b^{8, 127}_0 ∧ -p_1016) -> ( b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ b^{8, 128}_0) c in CNF: c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ p_1016 ∨ b^{8, 128}_2 c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ p_1016 ∨ -b^{8, 128}_1 c b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ p_1016 ∨ b^{8, 128}_0 c in DIMACS: 10586 10587 10588 1016 10589 0 10586 10587 10588 1016 -10590 0 10586 10587 10588 1016 10591 0 c -1-1 --> -2 c ( b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ b^{8, 127}_0 ∧ -p_1016) -> ( b^{8, 128}_2 ∧ b^{8, 128}_1 ∧ -b^{8, 128}_0) c in CNF: c -b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ p_1016 ∨ b^{8, 128}_2 c -b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ p_1016 ∨ b^{8, 128}_1 c -b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ p_1016 ∨ -b^{8, 128}_0 c in DIMACS: -10586 10587 -10588 1016 10589 0 -10586 10587 -10588 1016 10590 0 -10586 10587 -10588 1016 -10591 0 c -2-1 --> break c ( b^{8, 127}_2 ∧ b^{8, 127}_1 ∧ -b^{8, 127}_0 ∧ -p_1016) -> break c in CNF: c -b^{8, 127}_2 ∨ -b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ p_1016 ∨ break c in DIMACS: -10586 -10587 10588 1016 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 127}_2 ∧ -b^{8, 127}_1 ∧ -b^{8, 127}_0 ∧ true) c in CNF: c -b^{8, 127}_2 ∨ b^{8, 127}_1 ∨ b^{8, 127}_0 ∨ false c in DIMACS: -10586 10587 10588 0 c 3 does not represent an automaton state. c -(-b^{8, 127}_2 ∧ b^{8, 127}_1 ∧ b^{8, 127}_0 ∧ true) c in CNF: c b^{8, 127}_2 ∨ -b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ false c in DIMACS: 10586 -10587 -10588 0 c -3 does not represent an automaton state. c -( b^{8, 127}_2 ∧ b^{8, 127}_1 ∧ b^{8, 127}_0 ∧ true) c in CNF: c -b^{8, 127}_2 ∨ -b^{8, 127}_1 ∨ -b^{8, 127}_0 ∨ false c in DIMACS: -10586 -10587 -10588 0 c i = 128 c -2+1 --> -1 c ( b^{8, 128}_2 ∧ b^{8, 128}_1 ∧ -b^{8, 128}_0 ∧ p_1024) -> ( b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ b^{8, 129}_0) c in CNF: c -b^{8, 128}_2 ∨ -b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ -p_1024 ∨ b^{8, 129}_2 c -b^{8, 128}_2 ∨ -b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ -p_1024 ∨ -b^{8, 129}_1 c -b^{8, 128}_2 ∨ -b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ -p_1024 ∨ b^{8, 129}_0 c in DIMACS: -10589 -10590 10591 -1024 10592 0 -10589 -10590 10591 -1024 -10593 0 -10589 -10590 10591 -1024 10594 0 c -1+1 --> 0 c ( b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ b^{8, 128}_0 ∧ p_1024) -> (-b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ -b^{8, 129}_0) c in CNF: c -b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ -p_1024 ∨ -b^{8, 129}_2 c -b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ -p_1024 ∨ -b^{8, 129}_1 c -b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ -p_1024 ∨ -b^{8, 129}_0 c in DIMACS: -10589 10590 -10591 -1024 -10592 0 -10589 10590 -10591 -1024 -10593 0 -10589 10590 -10591 -1024 -10594 0 c 0+1 --> 1 c (-b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ -b^{8, 128}_0 ∧ p_1024) -> (-b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ b^{8, 129}_0) c in CNF: c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ -p_1024 ∨ -b^{8, 129}_2 c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ -p_1024 ∨ -b^{8, 129}_1 c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ -p_1024 ∨ b^{8, 129}_0 c in DIMACS: 10589 10590 10591 -1024 -10592 0 10589 10590 10591 -1024 -10593 0 10589 10590 10591 -1024 10594 0 c 1+1 --> 2 c (-b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ b^{8, 128}_0 ∧ p_1024) -> (-b^{8, 129}_2 ∧ b^{8, 129}_1 ∧ -b^{8, 129}_0) c in CNF: c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ -p_1024 ∨ -b^{8, 129}_2 c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ -p_1024 ∨ b^{8, 129}_1 c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ -p_1024 ∨ -b^{8, 129}_0 c in DIMACS: 10589 10590 -10591 -1024 -10592 0 10589 10590 -10591 -1024 10593 0 10589 10590 -10591 -1024 -10594 0 c 2+1 --> break c (-b^{8, 128}_2 ∧ b^{8, 128}_1 ∧ -b^{8, 128}_0 ∧ p_1024) -> break c in CNF: c b^{8, 128}_2 ∨ -b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ -p_1024 ∨ break c in DIMACS: 10589 -10590 10591 -1024 1162 0 c 2-1 --> 1 c (-b^{8, 128}_2 ∧ b^{8, 128}_1 ∧ -b^{8, 128}_0 ∧ -p_1024) -> (-b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ b^{8, 129}_0) c in CNF: c b^{8, 128}_2 ∨ -b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ p_1024 ∨ -b^{8, 129}_2 c b^{8, 128}_2 ∨ -b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ p_1024 ∨ -b^{8, 129}_1 c b^{8, 128}_2 ∨ -b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ p_1024 ∨ b^{8, 129}_0 c in DIMACS: 10589 -10590 10591 1024 -10592 0 10589 -10590 10591 1024 -10593 0 10589 -10590 10591 1024 10594 0 c 1-1 --> 0 c (-b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ b^{8, 128}_0 ∧ -p_1024) -> (-b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ -b^{8, 129}_0) c in CNF: c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ p_1024 ∨ -b^{8, 129}_2 c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ p_1024 ∨ -b^{8, 129}_1 c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ p_1024 ∨ -b^{8, 129}_0 c in DIMACS: 10589 10590 -10591 1024 -10592 0 10589 10590 -10591 1024 -10593 0 10589 10590 -10591 1024 -10594 0 c 0-1 --> -1 c (-b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ -b^{8, 128}_0 ∧ -p_1024) -> ( b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ b^{8, 129}_0) c in CNF: c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ p_1024 ∨ b^{8, 129}_2 c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ p_1024 ∨ -b^{8, 129}_1 c b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ p_1024 ∨ b^{8, 129}_0 c in DIMACS: 10589 10590 10591 1024 10592 0 10589 10590 10591 1024 -10593 0 10589 10590 10591 1024 10594 0 c -1-1 --> -2 c ( b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ b^{8, 128}_0 ∧ -p_1024) -> ( b^{8, 129}_2 ∧ b^{8, 129}_1 ∧ -b^{8, 129}_0) c in CNF: c -b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ p_1024 ∨ b^{8, 129}_2 c -b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ p_1024 ∨ b^{8, 129}_1 c -b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ p_1024 ∨ -b^{8, 129}_0 c in DIMACS: -10589 10590 -10591 1024 10592 0 -10589 10590 -10591 1024 10593 0 -10589 10590 -10591 1024 -10594 0 c -2-1 --> break c ( b^{8, 128}_2 ∧ b^{8, 128}_1 ∧ -b^{8, 128}_0 ∧ -p_1024) -> break c in CNF: c -b^{8, 128}_2 ∨ -b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ p_1024 ∨ break c in DIMACS: -10589 -10590 10591 1024 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 128}_2 ∧ -b^{8, 128}_1 ∧ -b^{8, 128}_0 ∧ true) c in CNF: c -b^{8, 128}_2 ∨ b^{8, 128}_1 ∨ b^{8, 128}_0 ∨ false c in DIMACS: -10589 10590 10591 0 c 3 does not represent an automaton state. c -(-b^{8, 128}_2 ∧ b^{8, 128}_1 ∧ b^{8, 128}_0 ∧ true) c in CNF: c b^{8, 128}_2 ∨ -b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ false c in DIMACS: 10589 -10590 -10591 0 c -3 does not represent an automaton state. c -( b^{8, 128}_2 ∧ b^{8, 128}_1 ∧ b^{8, 128}_0 ∧ true) c in CNF: c -b^{8, 128}_2 ∨ -b^{8, 128}_1 ∨ -b^{8, 128}_0 ∨ false c in DIMACS: -10589 -10590 -10591 0 c i = 129 c -2+1 --> -1 c ( b^{8, 129}_2 ∧ b^{8, 129}_1 ∧ -b^{8, 129}_0 ∧ p_1032) -> ( b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ b^{8, 130}_0) c in CNF: c -b^{8, 129}_2 ∨ -b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ -p_1032 ∨ b^{8, 130}_2 c -b^{8, 129}_2 ∨ -b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ -p_1032 ∨ -b^{8, 130}_1 c -b^{8, 129}_2 ∨ -b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ -p_1032 ∨ b^{8, 130}_0 c in DIMACS: -10592 -10593 10594 -1032 10595 0 -10592 -10593 10594 -1032 -10596 0 -10592 -10593 10594 -1032 10597 0 c -1+1 --> 0 c ( b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ b^{8, 129}_0 ∧ p_1032) -> (-b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ -b^{8, 130}_0) c in CNF: c -b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ -p_1032 ∨ -b^{8, 130}_2 c -b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ -p_1032 ∨ -b^{8, 130}_1 c -b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ -p_1032 ∨ -b^{8, 130}_0 c in DIMACS: -10592 10593 -10594 -1032 -10595 0 -10592 10593 -10594 -1032 -10596 0 -10592 10593 -10594 -1032 -10597 0 c 0+1 --> 1 c (-b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ -b^{8, 129}_0 ∧ p_1032) -> (-b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ b^{8, 130}_0) c in CNF: c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ -p_1032 ∨ -b^{8, 130}_2 c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ -p_1032 ∨ -b^{8, 130}_1 c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ -p_1032 ∨ b^{8, 130}_0 c in DIMACS: 10592 10593 10594 -1032 -10595 0 10592 10593 10594 -1032 -10596 0 10592 10593 10594 -1032 10597 0 c 1+1 --> 2 c (-b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ b^{8, 129}_0 ∧ p_1032) -> (-b^{8, 130}_2 ∧ b^{8, 130}_1 ∧ -b^{8, 130}_0) c in CNF: c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ -p_1032 ∨ -b^{8, 130}_2 c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ -p_1032 ∨ b^{8, 130}_1 c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ -p_1032 ∨ -b^{8, 130}_0 c in DIMACS: 10592 10593 -10594 -1032 -10595 0 10592 10593 -10594 -1032 10596 0 10592 10593 -10594 -1032 -10597 0 c 2+1 --> break c (-b^{8, 129}_2 ∧ b^{8, 129}_1 ∧ -b^{8, 129}_0 ∧ p_1032) -> break c in CNF: c b^{8, 129}_2 ∨ -b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ -p_1032 ∨ break c in DIMACS: 10592 -10593 10594 -1032 1162 0 c 2-1 --> 1 c (-b^{8, 129}_2 ∧ b^{8, 129}_1 ∧ -b^{8, 129}_0 ∧ -p_1032) -> (-b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ b^{8, 130}_0) c in CNF: c b^{8, 129}_2 ∨ -b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ p_1032 ∨ -b^{8, 130}_2 c b^{8, 129}_2 ∨ -b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ p_1032 ∨ -b^{8, 130}_1 c b^{8, 129}_2 ∨ -b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ p_1032 ∨ b^{8, 130}_0 c in DIMACS: 10592 -10593 10594 1032 -10595 0 10592 -10593 10594 1032 -10596 0 10592 -10593 10594 1032 10597 0 c 1-1 --> 0 c (-b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ b^{8, 129}_0 ∧ -p_1032) -> (-b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ -b^{8, 130}_0) c in CNF: c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ p_1032 ∨ -b^{8, 130}_2 c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ p_1032 ∨ -b^{8, 130}_1 c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ p_1032 ∨ -b^{8, 130}_0 c in DIMACS: 10592 10593 -10594 1032 -10595 0 10592 10593 -10594 1032 -10596 0 10592 10593 -10594 1032 -10597 0 c 0-1 --> -1 c (-b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ -b^{8, 129}_0 ∧ -p_1032) -> ( b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ b^{8, 130}_0) c in CNF: c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ p_1032 ∨ b^{8, 130}_2 c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ p_1032 ∨ -b^{8, 130}_1 c b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ p_1032 ∨ b^{8, 130}_0 c in DIMACS: 10592 10593 10594 1032 10595 0 10592 10593 10594 1032 -10596 0 10592 10593 10594 1032 10597 0 c -1-1 --> -2 c ( b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ b^{8, 129}_0 ∧ -p_1032) -> ( b^{8, 130}_2 ∧ b^{8, 130}_1 ∧ -b^{8, 130}_0) c in CNF: c -b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ p_1032 ∨ b^{8, 130}_2 c -b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ p_1032 ∨ b^{8, 130}_1 c -b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ p_1032 ∨ -b^{8, 130}_0 c in DIMACS: -10592 10593 -10594 1032 10595 0 -10592 10593 -10594 1032 10596 0 -10592 10593 -10594 1032 -10597 0 c -2-1 --> break c ( b^{8, 129}_2 ∧ b^{8, 129}_1 ∧ -b^{8, 129}_0 ∧ -p_1032) -> break c in CNF: c -b^{8, 129}_2 ∨ -b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ p_1032 ∨ break c in DIMACS: -10592 -10593 10594 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 129}_2 ∧ -b^{8, 129}_1 ∧ -b^{8, 129}_0 ∧ true) c in CNF: c -b^{8, 129}_2 ∨ b^{8, 129}_1 ∨ b^{8, 129}_0 ∨ false c in DIMACS: -10592 10593 10594 0 c 3 does not represent an automaton state. c -(-b^{8, 129}_2 ∧ b^{8, 129}_1 ∧ b^{8, 129}_0 ∧ true) c in CNF: c b^{8, 129}_2 ∨ -b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ false c in DIMACS: 10592 -10593 -10594 0 c -3 does not represent an automaton state. c -( b^{8, 129}_2 ∧ b^{8, 129}_1 ∧ b^{8, 129}_0 ∧ true) c in CNF: c -b^{8, 129}_2 ∨ -b^{8, 129}_1 ∨ -b^{8, 129}_0 ∨ false c in DIMACS: -10592 -10593 -10594 0 c i = 130 c -2+1 --> -1 c ( b^{8, 130}_2 ∧ b^{8, 130}_1 ∧ -b^{8, 130}_0 ∧ p_1040) -> ( b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ b^{8, 131}_0) c in CNF: c -b^{8, 130}_2 ∨ -b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ -p_1040 ∨ b^{8, 131}_2 c -b^{8, 130}_2 ∨ -b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ -p_1040 ∨ -b^{8, 131}_1 c -b^{8, 130}_2 ∨ -b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ -p_1040 ∨ b^{8, 131}_0 c in DIMACS: -10595 -10596 10597 -1040 10598 0 -10595 -10596 10597 -1040 -10599 0 -10595 -10596 10597 -1040 10600 0 c -1+1 --> 0 c ( b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ b^{8, 130}_0 ∧ p_1040) -> (-b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ -b^{8, 131}_0) c in CNF: c -b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ -p_1040 ∨ -b^{8, 131}_2 c -b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ -p_1040 ∨ -b^{8, 131}_1 c -b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ -p_1040 ∨ -b^{8, 131}_0 c in DIMACS: -10595 10596 -10597 -1040 -10598 0 -10595 10596 -10597 -1040 -10599 0 -10595 10596 -10597 -1040 -10600 0 c 0+1 --> 1 c (-b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ -b^{8, 130}_0 ∧ p_1040) -> (-b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ b^{8, 131}_0) c in CNF: c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ -p_1040 ∨ -b^{8, 131}_2 c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ -p_1040 ∨ -b^{8, 131}_1 c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ -p_1040 ∨ b^{8, 131}_0 c in DIMACS: 10595 10596 10597 -1040 -10598 0 10595 10596 10597 -1040 -10599 0 10595 10596 10597 -1040 10600 0 c 1+1 --> 2 c (-b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ b^{8, 130}_0 ∧ p_1040) -> (-b^{8, 131}_2 ∧ b^{8, 131}_1 ∧ -b^{8, 131}_0) c in CNF: c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ -p_1040 ∨ -b^{8, 131}_2 c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ -p_1040 ∨ b^{8, 131}_1 c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ -p_1040 ∨ -b^{8, 131}_0 c in DIMACS: 10595 10596 -10597 -1040 -10598 0 10595 10596 -10597 -1040 10599 0 10595 10596 -10597 -1040 -10600 0 c 2+1 --> break c (-b^{8, 130}_2 ∧ b^{8, 130}_1 ∧ -b^{8, 130}_0 ∧ p_1040) -> break c in CNF: c b^{8, 130}_2 ∨ -b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ -p_1040 ∨ break c in DIMACS: 10595 -10596 10597 -1040 1162 0 c 2-1 --> 1 c (-b^{8, 130}_2 ∧ b^{8, 130}_1 ∧ -b^{8, 130}_0 ∧ -p_1040) -> (-b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ b^{8, 131}_0) c in CNF: c b^{8, 130}_2 ∨ -b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ p_1040 ∨ -b^{8, 131}_2 c b^{8, 130}_2 ∨ -b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ p_1040 ∨ -b^{8, 131}_1 c b^{8, 130}_2 ∨ -b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ p_1040 ∨ b^{8, 131}_0 c in DIMACS: 10595 -10596 10597 1040 -10598 0 10595 -10596 10597 1040 -10599 0 10595 -10596 10597 1040 10600 0 c 1-1 --> 0 c (-b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ b^{8, 130}_0 ∧ -p_1040) -> (-b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ -b^{8, 131}_0) c in CNF: c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ p_1040 ∨ -b^{8, 131}_2 c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ p_1040 ∨ -b^{8, 131}_1 c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ p_1040 ∨ -b^{8, 131}_0 c in DIMACS: 10595 10596 -10597 1040 -10598 0 10595 10596 -10597 1040 -10599 0 10595 10596 -10597 1040 -10600 0 c 0-1 --> -1 c (-b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ -b^{8, 130}_0 ∧ -p_1040) -> ( b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ b^{8, 131}_0) c in CNF: c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ p_1040 ∨ b^{8, 131}_2 c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ p_1040 ∨ -b^{8, 131}_1 c b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ p_1040 ∨ b^{8, 131}_0 c in DIMACS: 10595 10596 10597 1040 10598 0 10595 10596 10597 1040 -10599 0 10595 10596 10597 1040 10600 0 c -1-1 --> -2 c ( b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ b^{8, 130}_0 ∧ -p_1040) -> ( b^{8, 131}_2 ∧ b^{8, 131}_1 ∧ -b^{8, 131}_0) c in CNF: c -b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ p_1040 ∨ b^{8, 131}_2 c -b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ p_1040 ∨ b^{8, 131}_1 c -b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ p_1040 ∨ -b^{8, 131}_0 c in DIMACS: -10595 10596 -10597 1040 10598 0 -10595 10596 -10597 1040 10599 0 -10595 10596 -10597 1040 -10600 0 c -2-1 --> break c ( b^{8, 130}_2 ∧ b^{8, 130}_1 ∧ -b^{8, 130}_0 ∧ -p_1040) -> break c in CNF: c -b^{8, 130}_2 ∨ -b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ p_1040 ∨ break c in DIMACS: -10595 -10596 10597 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 130}_2 ∧ -b^{8, 130}_1 ∧ -b^{8, 130}_0 ∧ true) c in CNF: c -b^{8, 130}_2 ∨ b^{8, 130}_1 ∨ b^{8, 130}_0 ∨ false c in DIMACS: -10595 10596 10597 0 c 3 does not represent an automaton state. c -(-b^{8, 130}_2 ∧ b^{8, 130}_1 ∧ b^{8, 130}_0 ∧ true) c in CNF: c b^{8, 130}_2 ∨ -b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ false c in DIMACS: 10595 -10596 -10597 0 c -3 does not represent an automaton state. c -( b^{8, 130}_2 ∧ b^{8, 130}_1 ∧ b^{8, 130}_0 ∧ true) c in CNF: c -b^{8, 130}_2 ∨ -b^{8, 130}_1 ∨ -b^{8, 130}_0 ∨ false c in DIMACS: -10595 -10596 -10597 0 c i = 131 c -2+1 --> -1 c ( b^{8, 131}_2 ∧ b^{8, 131}_1 ∧ -b^{8, 131}_0 ∧ p_1048) -> ( b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ b^{8, 132}_0) c in CNF: c -b^{8, 131}_2 ∨ -b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ -p_1048 ∨ b^{8, 132}_2 c -b^{8, 131}_2 ∨ -b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ -p_1048 ∨ -b^{8, 132}_1 c -b^{8, 131}_2 ∨ -b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ -p_1048 ∨ b^{8, 132}_0 c in DIMACS: -10598 -10599 10600 -1048 10601 0 -10598 -10599 10600 -1048 -10602 0 -10598 -10599 10600 -1048 10603 0 c -1+1 --> 0 c ( b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ b^{8, 131}_0 ∧ p_1048) -> (-b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ -b^{8, 132}_0) c in CNF: c -b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ -p_1048 ∨ -b^{8, 132}_2 c -b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ -p_1048 ∨ -b^{8, 132}_1 c -b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ -p_1048 ∨ -b^{8, 132}_0 c in DIMACS: -10598 10599 -10600 -1048 -10601 0 -10598 10599 -10600 -1048 -10602 0 -10598 10599 -10600 -1048 -10603 0 c 0+1 --> 1 c (-b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ -b^{8, 131}_0 ∧ p_1048) -> (-b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ b^{8, 132}_0) c in CNF: c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ -p_1048 ∨ -b^{8, 132}_2 c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ -p_1048 ∨ -b^{8, 132}_1 c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ -p_1048 ∨ b^{8, 132}_0 c in DIMACS: 10598 10599 10600 -1048 -10601 0 10598 10599 10600 -1048 -10602 0 10598 10599 10600 -1048 10603 0 c 1+1 --> 2 c (-b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ b^{8, 131}_0 ∧ p_1048) -> (-b^{8, 132}_2 ∧ b^{8, 132}_1 ∧ -b^{8, 132}_0) c in CNF: c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ -p_1048 ∨ -b^{8, 132}_2 c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ -p_1048 ∨ b^{8, 132}_1 c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ -p_1048 ∨ -b^{8, 132}_0 c in DIMACS: 10598 10599 -10600 -1048 -10601 0 10598 10599 -10600 -1048 10602 0 10598 10599 -10600 -1048 -10603 0 c 2+1 --> break c (-b^{8, 131}_2 ∧ b^{8, 131}_1 ∧ -b^{8, 131}_0 ∧ p_1048) -> break c in CNF: c b^{8, 131}_2 ∨ -b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ -p_1048 ∨ break c in DIMACS: 10598 -10599 10600 -1048 1162 0 c 2-1 --> 1 c (-b^{8, 131}_2 ∧ b^{8, 131}_1 ∧ -b^{8, 131}_0 ∧ -p_1048) -> (-b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ b^{8, 132}_0) c in CNF: c b^{8, 131}_2 ∨ -b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ p_1048 ∨ -b^{8, 132}_2 c b^{8, 131}_2 ∨ -b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ p_1048 ∨ -b^{8, 132}_1 c b^{8, 131}_2 ∨ -b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ p_1048 ∨ b^{8, 132}_0 c in DIMACS: 10598 -10599 10600 1048 -10601 0 10598 -10599 10600 1048 -10602 0 10598 -10599 10600 1048 10603 0 c 1-1 --> 0 c (-b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ b^{8, 131}_0 ∧ -p_1048) -> (-b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ -b^{8, 132}_0) c in CNF: c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ p_1048 ∨ -b^{8, 132}_2 c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ p_1048 ∨ -b^{8, 132}_1 c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ p_1048 ∨ -b^{8, 132}_0 c in DIMACS: 10598 10599 -10600 1048 -10601 0 10598 10599 -10600 1048 -10602 0 10598 10599 -10600 1048 -10603 0 c 0-1 --> -1 c (-b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ -b^{8, 131}_0 ∧ -p_1048) -> ( b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ b^{8, 132}_0) c in CNF: c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ p_1048 ∨ b^{8, 132}_2 c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ p_1048 ∨ -b^{8, 132}_1 c b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ p_1048 ∨ b^{8, 132}_0 c in DIMACS: 10598 10599 10600 1048 10601 0 10598 10599 10600 1048 -10602 0 10598 10599 10600 1048 10603 0 c -1-1 --> -2 c ( b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ b^{8, 131}_0 ∧ -p_1048) -> ( b^{8, 132}_2 ∧ b^{8, 132}_1 ∧ -b^{8, 132}_0) c in CNF: c -b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ p_1048 ∨ b^{8, 132}_2 c -b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ p_1048 ∨ b^{8, 132}_1 c -b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ p_1048 ∨ -b^{8, 132}_0 c in DIMACS: -10598 10599 -10600 1048 10601 0 -10598 10599 -10600 1048 10602 0 -10598 10599 -10600 1048 -10603 0 c -2-1 --> break c ( b^{8, 131}_2 ∧ b^{8, 131}_1 ∧ -b^{8, 131}_0 ∧ -p_1048) -> break c in CNF: c -b^{8, 131}_2 ∨ -b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ p_1048 ∨ break c in DIMACS: -10598 -10599 10600 1048 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 131}_2 ∧ -b^{8, 131}_1 ∧ -b^{8, 131}_0 ∧ true) c in CNF: c -b^{8, 131}_2 ∨ b^{8, 131}_1 ∨ b^{8, 131}_0 ∨ false c in DIMACS: -10598 10599 10600 0 c 3 does not represent an automaton state. c -(-b^{8, 131}_2 ∧ b^{8, 131}_1 ∧ b^{8, 131}_0 ∧ true) c in CNF: c b^{8, 131}_2 ∨ -b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ false c in DIMACS: 10598 -10599 -10600 0 c -3 does not represent an automaton state. c -( b^{8, 131}_2 ∧ b^{8, 131}_1 ∧ b^{8, 131}_0 ∧ true) c in CNF: c -b^{8, 131}_2 ∨ -b^{8, 131}_1 ∨ -b^{8, 131}_0 ∨ false c in DIMACS: -10598 -10599 -10600 0 c i = 132 c -2+1 --> -1 c ( b^{8, 132}_2 ∧ b^{8, 132}_1 ∧ -b^{8, 132}_0 ∧ p_1056) -> ( b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ b^{8, 133}_0) c in CNF: c -b^{8, 132}_2 ∨ -b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ -p_1056 ∨ b^{8, 133}_2 c -b^{8, 132}_2 ∨ -b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ -p_1056 ∨ -b^{8, 133}_1 c -b^{8, 132}_2 ∨ -b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ -p_1056 ∨ b^{8, 133}_0 c in DIMACS: -10601 -10602 10603 -1056 10604 0 -10601 -10602 10603 -1056 -10605 0 -10601 -10602 10603 -1056 10606 0 c -1+1 --> 0 c ( b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ b^{8, 132}_0 ∧ p_1056) -> (-b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ -b^{8, 133}_0) c in CNF: c -b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ -p_1056 ∨ -b^{8, 133}_2 c -b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ -p_1056 ∨ -b^{8, 133}_1 c -b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ -p_1056 ∨ -b^{8, 133}_0 c in DIMACS: -10601 10602 -10603 -1056 -10604 0 -10601 10602 -10603 -1056 -10605 0 -10601 10602 -10603 -1056 -10606 0 c 0+1 --> 1 c (-b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ -b^{8, 132}_0 ∧ p_1056) -> (-b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ b^{8, 133}_0) c in CNF: c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ -p_1056 ∨ -b^{8, 133}_2 c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ -p_1056 ∨ -b^{8, 133}_1 c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ -p_1056 ∨ b^{8, 133}_0 c in DIMACS: 10601 10602 10603 -1056 -10604 0 10601 10602 10603 -1056 -10605 0 10601 10602 10603 -1056 10606 0 c 1+1 --> 2 c (-b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ b^{8, 132}_0 ∧ p_1056) -> (-b^{8, 133}_2 ∧ b^{8, 133}_1 ∧ -b^{8, 133}_0) c in CNF: c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ -p_1056 ∨ -b^{8, 133}_2 c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ -p_1056 ∨ b^{8, 133}_1 c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ -p_1056 ∨ -b^{8, 133}_0 c in DIMACS: 10601 10602 -10603 -1056 -10604 0 10601 10602 -10603 -1056 10605 0 10601 10602 -10603 -1056 -10606 0 c 2+1 --> break c (-b^{8, 132}_2 ∧ b^{8, 132}_1 ∧ -b^{8, 132}_0 ∧ p_1056) -> break c in CNF: c b^{8, 132}_2 ∨ -b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ -p_1056 ∨ break c in DIMACS: 10601 -10602 10603 -1056 1162 0 c 2-1 --> 1 c (-b^{8, 132}_2 ∧ b^{8, 132}_1 ∧ -b^{8, 132}_0 ∧ -p_1056) -> (-b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ b^{8, 133}_0) c in CNF: c b^{8, 132}_2 ∨ -b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ p_1056 ∨ -b^{8, 133}_2 c b^{8, 132}_2 ∨ -b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ p_1056 ∨ -b^{8, 133}_1 c b^{8, 132}_2 ∨ -b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ p_1056 ∨ b^{8, 133}_0 c in DIMACS: 10601 -10602 10603 1056 -10604 0 10601 -10602 10603 1056 -10605 0 10601 -10602 10603 1056 10606 0 c 1-1 --> 0 c (-b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ b^{8, 132}_0 ∧ -p_1056) -> (-b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ -b^{8, 133}_0) c in CNF: c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ p_1056 ∨ -b^{8, 133}_2 c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ p_1056 ∨ -b^{8, 133}_1 c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ p_1056 ∨ -b^{8, 133}_0 c in DIMACS: 10601 10602 -10603 1056 -10604 0 10601 10602 -10603 1056 -10605 0 10601 10602 -10603 1056 -10606 0 c 0-1 --> -1 c (-b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ -b^{8, 132}_0 ∧ -p_1056) -> ( b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ b^{8, 133}_0) c in CNF: c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ p_1056 ∨ b^{8, 133}_2 c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ p_1056 ∨ -b^{8, 133}_1 c b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ p_1056 ∨ b^{8, 133}_0 c in DIMACS: 10601 10602 10603 1056 10604 0 10601 10602 10603 1056 -10605 0 10601 10602 10603 1056 10606 0 c -1-1 --> -2 c ( b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ b^{8, 132}_0 ∧ -p_1056) -> ( b^{8, 133}_2 ∧ b^{8, 133}_1 ∧ -b^{8, 133}_0) c in CNF: c -b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ p_1056 ∨ b^{8, 133}_2 c -b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ p_1056 ∨ b^{8, 133}_1 c -b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ p_1056 ∨ -b^{8, 133}_0 c in DIMACS: -10601 10602 -10603 1056 10604 0 -10601 10602 -10603 1056 10605 0 -10601 10602 -10603 1056 -10606 0 c -2-1 --> break c ( b^{8, 132}_2 ∧ b^{8, 132}_1 ∧ -b^{8, 132}_0 ∧ -p_1056) -> break c in CNF: c -b^{8, 132}_2 ∨ -b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ p_1056 ∨ break c in DIMACS: -10601 -10602 10603 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 132}_2 ∧ -b^{8, 132}_1 ∧ -b^{8, 132}_0 ∧ true) c in CNF: c -b^{8, 132}_2 ∨ b^{8, 132}_1 ∨ b^{8, 132}_0 ∨ false c in DIMACS: -10601 10602 10603 0 c 3 does not represent an automaton state. c -(-b^{8, 132}_2 ∧ b^{8, 132}_1 ∧ b^{8, 132}_0 ∧ true) c in CNF: c b^{8, 132}_2 ∨ -b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ false c in DIMACS: 10601 -10602 -10603 0 c -3 does not represent an automaton state. c -( b^{8, 132}_2 ∧ b^{8, 132}_1 ∧ b^{8, 132}_0 ∧ true) c in CNF: c -b^{8, 132}_2 ∨ -b^{8, 132}_1 ∨ -b^{8, 132}_0 ∨ false c in DIMACS: -10601 -10602 -10603 0 c i = 133 c -2+1 --> -1 c ( b^{8, 133}_2 ∧ b^{8, 133}_1 ∧ -b^{8, 133}_0 ∧ p_1064) -> ( b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ b^{8, 134}_0) c in CNF: c -b^{8, 133}_2 ∨ -b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ -p_1064 ∨ b^{8, 134}_2 c -b^{8, 133}_2 ∨ -b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ -p_1064 ∨ -b^{8, 134}_1 c -b^{8, 133}_2 ∨ -b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ -p_1064 ∨ b^{8, 134}_0 c in DIMACS: -10604 -10605 10606 -1064 10607 0 -10604 -10605 10606 -1064 -10608 0 -10604 -10605 10606 -1064 10609 0 c -1+1 --> 0 c ( b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ b^{8, 133}_0 ∧ p_1064) -> (-b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ -b^{8, 134}_0) c in CNF: c -b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ -p_1064 ∨ -b^{8, 134}_2 c -b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ -p_1064 ∨ -b^{8, 134}_1 c -b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ -p_1064 ∨ -b^{8, 134}_0 c in DIMACS: -10604 10605 -10606 -1064 -10607 0 -10604 10605 -10606 -1064 -10608 0 -10604 10605 -10606 -1064 -10609 0 c 0+1 --> 1 c (-b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ -b^{8, 133}_0 ∧ p_1064) -> (-b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ b^{8, 134}_0) c in CNF: c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ -p_1064 ∨ -b^{8, 134}_2 c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ -p_1064 ∨ -b^{8, 134}_1 c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ -p_1064 ∨ b^{8, 134}_0 c in DIMACS: 10604 10605 10606 -1064 -10607 0 10604 10605 10606 -1064 -10608 0 10604 10605 10606 -1064 10609 0 c 1+1 --> 2 c (-b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ b^{8, 133}_0 ∧ p_1064) -> (-b^{8, 134}_2 ∧ b^{8, 134}_1 ∧ -b^{8, 134}_0) c in CNF: c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ -p_1064 ∨ -b^{8, 134}_2 c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ -p_1064 ∨ b^{8, 134}_1 c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ -p_1064 ∨ -b^{8, 134}_0 c in DIMACS: 10604 10605 -10606 -1064 -10607 0 10604 10605 -10606 -1064 10608 0 10604 10605 -10606 -1064 -10609 0 c 2+1 --> break c (-b^{8, 133}_2 ∧ b^{8, 133}_1 ∧ -b^{8, 133}_0 ∧ p_1064) -> break c in CNF: c b^{8, 133}_2 ∨ -b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ -p_1064 ∨ break c in DIMACS: 10604 -10605 10606 -1064 1162 0 c 2-1 --> 1 c (-b^{8, 133}_2 ∧ b^{8, 133}_1 ∧ -b^{8, 133}_0 ∧ -p_1064) -> (-b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ b^{8, 134}_0) c in CNF: c b^{8, 133}_2 ∨ -b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ p_1064 ∨ -b^{8, 134}_2 c b^{8, 133}_2 ∨ -b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ p_1064 ∨ -b^{8, 134}_1 c b^{8, 133}_2 ∨ -b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ p_1064 ∨ b^{8, 134}_0 c in DIMACS: 10604 -10605 10606 1064 -10607 0 10604 -10605 10606 1064 -10608 0 10604 -10605 10606 1064 10609 0 c 1-1 --> 0 c (-b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ b^{8, 133}_0 ∧ -p_1064) -> (-b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ -b^{8, 134}_0) c in CNF: c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ p_1064 ∨ -b^{8, 134}_2 c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ p_1064 ∨ -b^{8, 134}_1 c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ p_1064 ∨ -b^{8, 134}_0 c in DIMACS: 10604 10605 -10606 1064 -10607 0 10604 10605 -10606 1064 -10608 0 10604 10605 -10606 1064 -10609 0 c 0-1 --> -1 c (-b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ -b^{8, 133}_0 ∧ -p_1064) -> ( b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ b^{8, 134}_0) c in CNF: c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ p_1064 ∨ b^{8, 134}_2 c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ p_1064 ∨ -b^{8, 134}_1 c b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ p_1064 ∨ b^{8, 134}_0 c in DIMACS: 10604 10605 10606 1064 10607 0 10604 10605 10606 1064 -10608 0 10604 10605 10606 1064 10609 0 c -1-1 --> -2 c ( b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ b^{8, 133}_0 ∧ -p_1064) -> ( b^{8, 134}_2 ∧ b^{8, 134}_1 ∧ -b^{8, 134}_0) c in CNF: c -b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ p_1064 ∨ b^{8, 134}_2 c -b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ p_1064 ∨ b^{8, 134}_1 c -b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ p_1064 ∨ -b^{8, 134}_0 c in DIMACS: -10604 10605 -10606 1064 10607 0 -10604 10605 -10606 1064 10608 0 -10604 10605 -10606 1064 -10609 0 c -2-1 --> break c ( b^{8, 133}_2 ∧ b^{8, 133}_1 ∧ -b^{8, 133}_0 ∧ -p_1064) -> break c in CNF: c -b^{8, 133}_2 ∨ -b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ p_1064 ∨ break c in DIMACS: -10604 -10605 10606 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 133}_2 ∧ -b^{8, 133}_1 ∧ -b^{8, 133}_0 ∧ true) c in CNF: c -b^{8, 133}_2 ∨ b^{8, 133}_1 ∨ b^{8, 133}_0 ∨ false c in DIMACS: -10604 10605 10606 0 c 3 does not represent an automaton state. c -(-b^{8, 133}_2 ∧ b^{8, 133}_1 ∧ b^{8, 133}_0 ∧ true) c in CNF: c b^{8, 133}_2 ∨ -b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ false c in DIMACS: 10604 -10605 -10606 0 c -3 does not represent an automaton state. c -( b^{8, 133}_2 ∧ b^{8, 133}_1 ∧ b^{8, 133}_0 ∧ true) c in CNF: c -b^{8, 133}_2 ∨ -b^{8, 133}_1 ∨ -b^{8, 133}_0 ∨ false c in DIMACS: -10604 -10605 -10606 0 c i = 134 c -2+1 --> -1 c ( b^{8, 134}_2 ∧ b^{8, 134}_1 ∧ -b^{8, 134}_0 ∧ p_1072) -> ( b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ b^{8, 135}_0) c in CNF: c -b^{8, 134}_2 ∨ -b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ -p_1072 ∨ b^{8, 135}_2 c -b^{8, 134}_2 ∨ -b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ -p_1072 ∨ -b^{8, 135}_1 c -b^{8, 134}_2 ∨ -b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ -p_1072 ∨ b^{8, 135}_0 c in DIMACS: -10607 -10608 10609 -1072 10610 0 -10607 -10608 10609 -1072 -10611 0 -10607 -10608 10609 -1072 10612 0 c -1+1 --> 0 c ( b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ b^{8, 134}_0 ∧ p_1072) -> (-b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ -b^{8, 135}_0) c in CNF: c -b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ -p_1072 ∨ -b^{8, 135}_2 c -b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ -p_1072 ∨ -b^{8, 135}_1 c -b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ -p_1072 ∨ -b^{8, 135}_0 c in DIMACS: -10607 10608 -10609 -1072 -10610 0 -10607 10608 -10609 -1072 -10611 0 -10607 10608 -10609 -1072 -10612 0 c 0+1 --> 1 c (-b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ -b^{8, 134}_0 ∧ p_1072) -> (-b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ b^{8, 135}_0) c in CNF: c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ -p_1072 ∨ -b^{8, 135}_2 c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ -p_1072 ∨ -b^{8, 135}_1 c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ -p_1072 ∨ b^{8, 135}_0 c in DIMACS: 10607 10608 10609 -1072 -10610 0 10607 10608 10609 -1072 -10611 0 10607 10608 10609 -1072 10612 0 c 1+1 --> 2 c (-b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ b^{8, 134}_0 ∧ p_1072) -> (-b^{8, 135}_2 ∧ b^{8, 135}_1 ∧ -b^{8, 135}_0) c in CNF: c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ -p_1072 ∨ -b^{8, 135}_2 c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ -p_1072 ∨ b^{8, 135}_1 c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ -p_1072 ∨ -b^{8, 135}_0 c in DIMACS: 10607 10608 -10609 -1072 -10610 0 10607 10608 -10609 -1072 10611 0 10607 10608 -10609 -1072 -10612 0 c 2+1 --> break c (-b^{8, 134}_2 ∧ b^{8, 134}_1 ∧ -b^{8, 134}_0 ∧ p_1072) -> break c in CNF: c b^{8, 134}_2 ∨ -b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ -p_1072 ∨ break c in DIMACS: 10607 -10608 10609 -1072 1162 0 c 2-1 --> 1 c (-b^{8, 134}_2 ∧ b^{8, 134}_1 ∧ -b^{8, 134}_0 ∧ -p_1072) -> (-b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ b^{8, 135}_0) c in CNF: c b^{8, 134}_2 ∨ -b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ p_1072 ∨ -b^{8, 135}_2 c b^{8, 134}_2 ∨ -b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ p_1072 ∨ -b^{8, 135}_1 c b^{8, 134}_2 ∨ -b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ p_1072 ∨ b^{8, 135}_0 c in DIMACS: 10607 -10608 10609 1072 -10610 0 10607 -10608 10609 1072 -10611 0 10607 -10608 10609 1072 10612 0 c 1-1 --> 0 c (-b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ b^{8, 134}_0 ∧ -p_1072) -> (-b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ -b^{8, 135}_0) c in CNF: c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ p_1072 ∨ -b^{8, 135}_2 c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ p_1072 ∨ -b^{8, 135}_1 c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ p_1072 ∨ -b^{8, 135}_0 c in DIMACS: 10607 10608 -10609 1072 -10610 0 10607 10608 -10609 1072 -10611 0 10607 10608 -10609 1072 -10612 0 c 0-1 --> -1 c (-b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ -b^{8, 134}_0 ∧ -p_1072) -> ( b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ b^{8, 135}_0) c in CNF: c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ p_1072 ∨ b^{8, 135}_2 c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ p_1072 ∨ -b^{8, 135}_1 c b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ p_1072 ∨ b^{8, 135}_0 c in DIMACS: 10607 10608 10609 1072 10610 0 10607 10608 10609 1072 -10611 0 10607 10608 10609 1072 10612 0 c -1-1 --> -2 c ( b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ b^{8, 134}_0 ∧ -p_1072) -> ( b^{8, 135}_2 ∧ b^{8, 135}_1 ∧ -b^{8, 135}_0) c in CNF: c -b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ p_1072 ∨ b^{8, 135}_2 c -b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ p_1072 ∨ b^{8, 135}_1 c -b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ p_1072 ∨ -b^{8, 135}_0 c in DIMACS: -10607 10608 -10609 1072 10610 0 -10607 10608 -10609 1072 10611 0 -10607 10608 -10609 1072 -10612 0 c -2-1 --> break c ( b^{8, 134}_2 ∧ b^{8, 134}_1 ∧ -b^{8, 134}_0 ∧ -p_1072) -> break c in CNF: c -b^{8, 134}_2 ∨ -b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ p_1072 ∨ break c in DIMACS: -10607 -10608 10609 1072 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 134}_2 ∧ -b^{8, 134}_1 ∧ -b^{8, 134}_0 ∧ true) c in CNF: c -b^{8, 134}_2 ∨ b^{8, 134}_1 ∨ b^{8, 134}_0 ∨ false c in DIMACS: -10607 10608 10609 0 c 3 does not represent an automaton state. c -(-b^{8, 134}_2 ∧ b^{8, 134}_1 ∧ b^{8, 134}_0 ∧ true) c in CNF: c b^{8, 134}_2 ∨ -b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ false c in DIMACS: 10607 -10608 -10609 0 c -3 does not represent an automaton state. c -( b^{8, 134}_2 ∧ b^{8, 134}_1 ∧ b^{8, 134}_0 ∧ true) c in CNF: c -b^{8, 134}_2 ∨ -b^{8, 134}_1 ∨ -b^{8, 134}_0 ∨ false c in DIMACS: -10607 -10608 -10609 0 c i = 135 c -2+1 --> -1 c ( b^{8, 135}_2 ∧ b^{8, 135}_1 ∧ -b^{8, 135}_0 ∧ p_1080) -> ( b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ b^{8, 136}_0) c in CNF: c -b^{8, 135}_2 ∨ -b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ -p_1080 ∨ b^{8, 136}_2 c -b^{8, 135}_2 ∨ -b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ -p_1080 ∨ -b^{8, 136}_1 c -b^{8, 135}_2 ∨ -b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ -p_1080 ∨ b^{8, 136}_0 c in DIMACS: -10610 -10611 10612 -1080 10613 0 -10610 -10611 10612 -1080 -10614 0 -10610 -10611 10612 -1080 10615 0 c -1+1 --> 0 c ( b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ b^{8, 135}_0 ∧ p_1080) -> (-b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ -b^{8, 136}_0) c in CNF: c -b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ -p_1080 ∨ -b^{8, 136}_2 c -b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ -p_1080 ∨ -b^{8, 136}_1 c -b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ -p_1080 ∨ -b^{8, 136}_0 c in DIMACS: -10610 10611 -10612 -1080 -10613 0 -10610 10611 -10612 -1080 -10614 0 -10610 10611 -10612 -1080 -10615 0 c 0+1 --> 1 c (-b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ -b^{8, 135}_0 ∧ p_1080) -> (-b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ b^{8, 136}_0) c in CNF: c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ -p_1080 ∨ -b^{8, 136}_2 c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ -p_1080 ∨ -b^{8, 136}_1 c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ -p_1080 ∨ b^{8, 136}_0 c in DIMACS: 10610 10611 10612 -1080 -10613 0 10610 10611 10612 -1080 -10614 0 10610 10611 10612 -1080 10615 0 c 1+1 --> 2 c (-b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ b^{8, 135}_0 ∧ p_1080) -> (-b^{8, 136}_2 ∧ b^{8, 136}_1 ∧ -b^{8, 136}_0) c in CNF: c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ -p_1080 ∨ -b^{8, 136}_2 c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ -p_1080 ∨ b^{8, 136}_1 c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ -p_1080 ∨ -b^{8, 136}_0 c in DIMACS: 10610 10611 -10612 -1080 -10613 0 10610 10611 -10612 -1080 10614 0 10610 10611 -10612 -1080 -10615 0 c 2+1 --> break c (-b^{8, 135}_2 ∧ b^{8, 135}_1 ∧ -b^{8, 135}_0 ∧ p_1080) -> break c in CNF: c b^{8, 135}_2 ∨ -b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ -p_1080 ∨ break c in DIMACS: 10610 -10611 10612 -1080 1162 0 c 2-1 --> 1 c (-b^{8, 135}_2 ∧ b^{8, 135}_1 ∧ -b^{8, 135}_0 ∧ -p_1080) -> (-b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ b^{8, 136}_0) c in CNF: c b^{8, 135}_2 ∨ -b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ p_1080 ∨ -b^{8, 136}_2 c b^{8, 135}_2 ∨ -b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ p_1080 ∨ -b^{8, 136}_1 c b^{8, 135}_2 ∨ -b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ p_1080 ∨ b^{8, 136}_0 c in DIMACS: 10610 -10611 10612 1080 -10613 0 10610 -10611 10612 1080 -10614 0 10610 -10611 10612 1080 10615 0 c 1-1 --> 0 c (-b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ b^{8, 135}_0 ∧ -p_1080) -> (-b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ -b^{8, 136}_0) c in CNF: c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ p_1080 ∨ -b^{8, 136}_2 c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ p_1080 ∨ -b^{8, 136}_1 c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ p_1080 ∨ -b^{8, 136}_0 c in DIMACS: 10610 10611 -10612 1080 -10613 0 10610 10611 -10612 1080 -10614 0 10610 10611 -10612 1080 -10615 0 c 0-1 --> -1 c (-b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ -b^{8, 135}_0 ∧ -p_1080) -> ( b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ b^{8, 136}_0) c in CNF: c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ p_1080 ∨ b^{8, 136}_2 c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ p_1080 ∨ -b^{8, 136}_1 c b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ p_1080 ∨ b^{8, 136}_0 c in DIMACS: 10610 10611 10612 1080 10613 0 10610 10611 10612 1080 -10614 0 10610 10611 10612 1080 10615 0 c -1-1 --> -2 c ( b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ b^{8, 135}_0 ∧ -p_1080) -> ( b^{8, 136}_2 ∧ b^{8, 136}_1 ∧ -b^{8, 136}_0) c in CNF: c -b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ p_1080 ∨ b^{8, 136}_2 c -b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ p_1080 ∨ b^{8, 136}_1 c -b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ p_1080 ∨ -b^{8, 136}_0 c in DIMACS: -10610 10611 -10612 1080 10613 0 -10610 10611 -10612 1080 10614 0 -10610 10611 -10612 1080 -10615 0 c -2-1 --> break c ( b^{8, 135}_2 ∧ b^{8, 135}_1 ∧ -b^{8, 135}_0 ∧ -p_1080) -> break c in CNF: c -b^{8, 135}_2 ∨ -b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ p_1080 ∨ break c in DIMACS: -10610 -10611 10612 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 135}_2 ∧ -b^{8, 135}_1 ∧ -b^{8, 135}_0 ∧ true) c in CNF: c -b^{8, 135}_2 ∨ b^{8, 135}_1 ∨ b^{8, 135}_0 ∨ false c in DIMACS: -10610 10611 10612 0 c 3 does not represent an automaton state. c -(-b^{8, 135}_2 ∧ b^{8, 135}_1 ∧ b^{8, 135}_0 ∧ true) c in CNF: c b^{8, 135}_2 ∨ -b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ false c in DIMACS: 10610 -10611 -10612 0 c -3 does not represent an automaton state. c -( b^{8, 135}_2 ∧ b^{8, 135}_1 ∧ b^{8, 135}_0 ∧ true) c in CNF: c -b^{8, 135}_2 ∨ -b^{8, 135}_1 ∨ -b^{8, 135}_0 ∨ false c in DIMACS: -10610 -10611 -10612 0 c i = 136 c -2+1 --> -1 c ( b^{8, 136}_2 ∧ b^{8, 136}_1 ∧ -b^{8, 136}_0 ∧ p_1088) -> ( b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ b^{8, 137}_0) c in CNF: c -b^{8, 136}_2 ∨ -b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ -p_1088 ∨ b^{8, 137}_2 c -b^{8, 136}_2 ∨ -b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ -p_1088 ∨ -b^{8, 137}_1 c -b^{8, 136}_2 ∨ -b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ -p_1088 ∨ b^{8, 137}_0 c in DIMACS: -10613 -10614 10615 -1088 10616 0 -10613 -10614 10615 -1088 -10617 0 -10613 -10614 10615 -1088 10618 0 c -1+1 --> 0 c ( b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ b^{8, 136}_0 ∧ p_1088) -> (-b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ -b^{8, 137}_0) c in CNF: c -b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ -p_1088 ∨ -b^{8, 137}_2 c -b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ -p_1088 ∨ -b^{8, 137}_1 c -b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ -p_1088 ∨ -b^{8, 137}_0 c in DIMACS: -10613 10614 -10615 -1088 -10616 0 -10613 10614 -10615 -1088 -10617 0 -10613 10614 -10615 -1088 -10618 0 c 0+1 --> 1 c (-b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ -b^{8, 136}_0 ∧ p_1088) -> (-b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ b^{8, 137}_0) c in CNF: c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ -p_1088 ∨ -b^{8, 137}_2 c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ -p_1088 ∨ -b^{8, 137}_1 c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ -p_1088 ∨ b^{8, 137}_0 c in DIMACS: 10613 10614 10615 -1088 -10616 0 10613 10614 10615 -1088 -10617 0 10613 10614 10615 -1088 10618 0 c 1+1 --> 2 c (-b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ b^{8, 136}_0 ∧ p_1088) -> (-b^{8, 137}_2 ∧ b^{8, 137}_1 ∧ -b^{8, 137}_0) c in CNF: c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ -p_1088 ∨ -b^{8, 137}_2 c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ -p_1088 ∨ b^{8, 137}_1 c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ -p_1088 ∨ -b^{8, 137}_0 c in DIMACS: 10613 10614 -10615 -1088 -10616 0 10613 10614 -10615 -1088 10617 0 10613 10614 -10615 -1088 -10618 0 c 2+1 --> break c (-b^{8, 136}_2 ∧ b^{8, 136}_1 ∧ -b^{8, 136}_0 ∧ p_1088) -> break c in CNF: c b^{8, 136}_2 ∨ -b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ -p_1088 ∨ break c in DIMACS: 10613 -10614 10615 -1088 1162 0 c 2-1 --> 1 c (-b^{8, 136}_2 ∧ b^{8, 136}_1 ∧ -b^{8, 136}_0 ∧ -p_1088) -> (-b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ b^{8, 137}_0) c in CNF: c b^{8, 136}_2 ∨ -b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ p_1088 ∨ -b^{8, 137}_2 c b^{8, 136}_2 ∨ -b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ p_1088 ∨ -b^{8, 137}_1 c b^{8, 136}_2 ∨ -b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ p_1088 ∨ b^{8, 137}_0 c in DIMACS: 10613 -10614 10615 1088 -10616 0 10613 -10614 10615 1088 -10617 0 10613 -10614 10615 1088 10618 0 c 1-1 --> 0 c (-b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ b^{8, 136}_0 ∧ -p_1088) -> (-b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ -b^{8, 137}_0) c in CNF: c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ p_1088 ∨ -b^{8, 137}_2 c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ p_1088 ∨ -b^{8, 137}_1 c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ p_1088 ∨ -b^{8, 137}_0 c in DIMACS: 10613 10614 -10615 1088 -10616 0 10613 10614 -10615 1088 -10617 0 10613 10614 -10615 1088 -10618 0 c 0-1 --> -1 c (-b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ -b^{8, 136}_0 ∧ -p_1088) -> ( b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ b^{8, 137}_0) c in CNF: c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ p_1088 ∨ b^{8, 137}_2 c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ p_1088 ∨ -b^{8, 137}_1 c b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ p_1088 ∨ b^{8, 137}_0 c in DIMACS: 10613 10614 10615 1088 10616 0 10613 10614 10615 1088 -10617 0 10613 10614 10615 1088 10618 0 c -1-1 --> -2 c ( b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ b^{8, 136}_0 ∧ -p_1088) -> ( b^{8, 137}_2 ∧ b^{8, 137}_1 ∧ -b^{8, 137}_0) c in CNF: c -b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ p_1088 ∨ b^{8, 137}_2 c -b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ p_1088 ∨ b^{8, 137}_1 c -b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ p_1088 ∨ -b^{8, 137}_0 c in DIMACS: -10613 10614 -10615 1088 10616 0 -10613 10614 -10615 1088 10617 0 -10613 10614 -10615 1088 -10618 0 c -2-1 --> break c ( b^{8, 136}_2 ∧ b^{8, 136}_1 ∧ -b^{8, 136}_0 ∧ -p_1088) -> break c in CNF: c -b^{8, 136}_2 ∨ -b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ p_1088 ∨ break c in DIMACS: -10613 -10614 10615 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 136}_2 ∧ -b^{8, 136}_1 ∧ -b^{8, 136}_0 ∧ true) c in CNF: c -b^{8, 136}_2 ∨ b^{8, 136}_1 ∨ b^{8, 136}_0 ∨ false c in DIMACS: -10613 10614 10615 0 c 3 does not represent an automaton state. c -(-b^{8, 136}_2 ∧ b^{8, 136}_1 ∧ b^{8, 136}_0 ∧ true) c in CNF: c b^{8, 136}_2 ∨ -b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ false c in DIMACS: 10613 -10614 -10615 0 c -3 does not represent an automaton state. c -( b^{8, 136}_2 ∧ b^{8, 136}_1 ∧ b^{8, 136}_0 ∧ true) c in CNF: c -b^{8, 136}_2 ∨ -b^{8, 136}_1 ∨ -b^{8, 136}_0 ∨ false c in DIMACS: -10613 -10614 -10615 0 c i = 137 c -2+1 --> -1 c ( b^{8, 137}_2 ∧ b^{8, 137}_1 ∧ -b^{8, 137}_0 ∧ p_1096) -> ( b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ b^{8, 138}_0) c in CNF: c -b^{8, 137}_2 ∨ -b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ -p_1096 ∨ b^{8, 138}_2 c -b^{8, 137}_2 ∨ -b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ -p_1096 ∨ -b^{8, 138}_1 c -b^{8, 137}_2 ∨ -b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ -p_1096 ∨ b^{8, 138}_0 c in DIMACS: -10616 -10617 10618 -1096 10619 0 -10616 -10617 10618 -1096 -10620 0 -10616 -10617 10618 -1096 10621 0 c -1+1 --> 0 c ( b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ b^{8, 137}_0 ∧ p_1096) -> (-b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ -b^{8, 138}_0) c in CNF: c -b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ -p_1096 ∨ -b^{8, 138}_2 c -b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ -p_1096 ∨ -b^{8, 138}_1 c -b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ -p_1096 ∨ -b^{8, 138}_0 c in DIMACS: -10616 10617 -10618 -1096 -10619 0 -10616 10617 -10618 -1096 -10620 0 -10616 10617 -10618 -1096 -10621 0 c 0+1 --> 1 c (-b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ -b^{8, 137}_0 ∧ p_1096) -> (-b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ b^{8, 138}_0) c in CNF: c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ -p_1096 ∨ -b^{8, 138}_2 c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ -p_1096 ∨ -b^{8, 138}_1 c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ -p_1096 ∨ b^{8, 138}_0 c in DIMACS: 10616 10617 10618 -1096 -10619 0 10616 10617 10618 -1096 -10620 0 10616 10617 10618 -1096 10621 0 c 1+1 --> 2 c (-b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ b^{8, 137}_0 ∧ p_1096) -> (-b^{8, 138}_2 ∧ b^{8, 138}_1 ∧ -b^{8, 138}_0) c in CNF: c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ -p_1096 ∨ -b^{8, 138}_2 c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ -p_1096 ∨ b^{8, 138}_1 c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ -p_1096 ∨ -b^{8, 138}_0 c in DIMACS: 10616 10617 -10618 -1096 -10619 0 10616 10617 -10618 -1096 10620 0 10616 10617 -10618 -1096 -10621 0 c 2+1 --> break c (-b^{8, 137}_2 ∧ b^{8, 137}_1 ∧ -b^{8, 137}_0 ∧ p_1096) -> break c in CNF: c b^{8, 137}_2 ∨ -b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ -p_1096 ∨ break c in DIMACS: 10616 -10617 10618 -1096 1162 0 c 2-1 --> 1 c (-b^{8, 137}_2 ∧ b^{8, 137}_1 ∧ -b^{8, 137}_0 ∧ -p_1096) -> (-b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ b^{8, 138}_0) c in CNF: c b^{8, 137}_2 ∨ -b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ p_1096 ∨ -b^{8, 138}_2 c b^{8, 137}_2 ∨ -b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ p_1096 ∨ -b^{8, 138}_1 c b^{8, 137}_2 ∨ -b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ p_1096 ∨ b^{8, 138}_0 c in DIMACS: 10616 -10617 10618 1096 -10619 0 10616 -10617 10618 1096 -10620 0 10616 -10617 10618 1096 10621 0 c 1-1 --> 0 c (-b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ b^{8, 137}_0 ∧ -p_1096) -> (-b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ -b^{8, 138}_0) c in CNF: c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ p_1096 ∨ -b^{8, 138}_2 c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ p_1096 ∨ -b^{8, 138}_1 c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ p_1096 ∨ -b^{8, 138}_0 c in DIMACS: 10616 10617 -10618 1096 -10619 0 10616 10617 -10618 1096 -10620 0 10616 10617 -10618 1096 -10621 0 c 0-1 --> -1 c (-b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ -b^{8, 137}_0 ∧ -p_1096) -> ( b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ b^{8, 138}_0) c in CNF: c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ p_1096 ∨ b^{8, 138}_2 c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ p_1096 ∨ -b^{8, 138}_1 c b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ p_1096 ∨ b^{8, 138}_0 c in DIMACS: 10616 10617 10618 1096 10619 0 10616 10617 10618 1096 -10620 0 10616 10617 10618 1096 10621 0 c -1-1 --> -2 c ( b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ b^{8, 137}_0 ∧ -p_1096) -> ( b^{8, 138}_2 ∧ b^{8, 138}_1 ∧ -b^{8, 138}_0) c in CNF: c -b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ p_1096 ∨ b^{8, 138}_2 c -b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ p_1096 ∨ b^{8, 138}_1 c -b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ p_1096 ∨ -b^{8, 138}_0 c in DIMACS: -10616 10617 -10618 1096 10619 0 -10616 10617 -10618 1096 10620 0 -10616 10617 -10618 1096 -10621 0 c -2-1 --> break c ( b^{8, 137}_2 ∧ b^{8, 137}_1 ∧ -b^{8, 137}_0 ∧ -p_1096) -> break c in CNF: c -b^{8, 137}_2 ∨ -b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ p_1096 ∨ break c in DIMACS: -10616 -10617 10618 1096 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 137}_2 ∧ -b^{8, 137}_1 ∧ -b^{8, 137}_0 ∧ true) c in CNF: c -b^{8, 137}_2 ∨ b^{8, 137}_1 ∨ b^{8, 137}_0 ∨ false c in DIMACS: -10616 10617 10618 0 c 3 does not represent an automaton state. c -(-b^{8, 137}_2 ∧ b^{8, 137}_1 ∧ b^{8, 137}_0 ∧ true) c in CNF: c b^{8, 137}_2 ∨ -b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ false c in DIMACS: 10616 -10617 -10618 0 c -3 does not represent an automaton state. c -( b^{8, 137}_2 ∧ b^{8, 137}_1 ∧ b^{8, 137}_0 ∧ true) c in CNF: c -b^{8, 137}_2 ∨ -b^{8, 137}_1 ∨ -b^{8, 137}_0 ∨ false c in DIMACS: -10616 -10617 -10618 0 c i = 138 c -2+1 --> -1 c ( b^{8, 138}_2 ∧ b^{8, 138}_1 ∧ -b^{8, 138}_0 ∧ p_1104) -> ( b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ b^{8, 139}_0) c in CNF: c -b^{8, 138}_2 ∨ -b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ -p_1104 ∨ b^{8, 139}_2 c -b^{8, 138}_2 ∨ -b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ -p_1104 ∨ -b^{8, 139}_1 c -b^{8, 138}_2 ∨ -b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ -p_1104 ∨ b^{8, 139}_0 c in DIMACS: -10619 -10620 10621 -1104 10622 0 -10619 -10620 10621 -1104 -10623 0 -10619 -10620 10621 -1104 10624 0 c -1+1 --> 0 c ( b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ b^{8, 138}_0 ∧ p_1104) -> (-b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ -b^{8, 139}_0) c in CNF: c -b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ -p_1104 ∨ -b^{8, 139}_2 c -b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ -p_1104 ∨ -b^{8, 139}_1 c -b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ -p_1104 ∨ -b^{8, 139}_0 c in DIMACS: -10619 10620 -10621 -1104 -10622 0 -10619 10620 -10621 -1104 -10623 0 -10619 10620 -10621 -1104 -10624 0 c 0+1 --> 1 c (-b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ -b^{8, 138}_0 ∧ p_1104) -> (-b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ b^{8, 139}_0) c in CNF: c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ -p_1104 ∨ -b^{8, 139}_2 c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ -p_1104 ∨ -b^{8, 139}_1 c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ -p_1104 ∨ b^{8, 139}_0 c in DIMACS: 10619 10620 10621 -1104 -10622 0 10619 10620 10621 -1104 -10623 0 10619 10620 10621 -1104 10624 0 c 1+1 --> 2 c (-b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ b^{8, 138}_0 ∧ p_1104) -> (-b^{8, 139}_2 ∧ b^{8, 139}_1 ∧ -b^{8, 139}_0) c in CNF: c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ -p_1104 ∨ -b^{8, 139}_2 c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ -p_1104 ∨ b^{8, 139}_1 c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ -p_1104 ∨ -b^{8, 139}_0 c in DIMACS: 10619 10620 -10621 -1104 -10622 0 10619 10620 -10621 -1104 10623 0 10619 10620 -10621 -1104 -10624 0 c 2+1 --> break c (-b^{8, 138}_2 ∧ b^{8, 138}_1 ∧ -b^{8, 138}_0 ∧ p_1104) -> break c in CNF: c b^{8, 138}_2 ∨ -b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ -p_1104 ∨ break c in DIMACS: 10619 -10620 10621 -1104 1162 0 c 2-1 --> 1 c (-b^{8, 138}_2 ∧ b^{8, 138}_1 ∧ -b^{8, 138}_0 ∧ -p_1104) -> (-b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ b^{8, 139}_0) c in CNF: c b^{8, 138}_2 ∨ -b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ p_1104 ∨ -b^{8, 139}_2 c b^{8, 138}_2 ∨ -b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ p_1104 ∨ -b^{8, 139}_1 c b^{8, 138}_2 ∨ -b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ p_1104 ∨ b^{8, 139}_0 c in DIMACS: 10619 -10620 10621 1104 -10622 0 10619 -10620 10621 1104 -10623 0 10619 -10620 10621 1104 10624 0 c 1-1 --> 0 c (-b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ b^{8, 138}_0 ∧ -p_1104) -> (-b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ -b^{8, 139}_0) c in CNF: c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ p_1104 ∨ -b^{8, 139}_2 c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ p_1104 ∨ -b^{8, 139}_1 c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ p_1104 ∨ -b^{8, 139}_0 c in DIMACS: 10619 10620 -10621 1104 -10622 0 10619 10620 -10621 1104 -10623 0 10619 10620 -10621 1104 -10624 0 c 0-1 --> -1 c (-b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ -b^{8, 138}_0 ∧ -p_1104) -> ( b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ b^{8, 139}_0) c in CNF: c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ p_1104 ∨ b^{8, 139}_2 c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ p_1104 ∨ -b^{8, 139}_1 c b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ p_1104 ∨ b^{8, 139}_0 c in DIMACS: 10619 10620 10621 1104 10622 0 10619 10620 10621 1104 -10623 0 10619 10620 10621 1104 10624 0 c -1-1 --> -2 c ( b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ b^{8, 138}_0 ∧ -p_1104) -> ( b^{8, 139}_2 ∧ b^{8, 139}_1 ∧ -b^{8, 139}_0) c in CNF: c -b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ p_1104 ∨ b^{8, 139}_2 c -b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ p_1104 ∨ b^{8, 139}_1 c -b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ p_1104 ∨ -b^{8, 139}_0 c in DIMACS: -10619 10620 -10621 1104 10622 0 -10619 10620 -10621 1104 10623 0 -10619 10620 -10621 1104 -10624 0 c -2-1 --> break c ( b^{8, 138}_2 ∧ b^{8, 138}_1 ∧ -b^{8, 138}_0 ∧ -p_1104) -> break c in CNF: c -b^{8, 138}_2 ∨ -b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ p_1104 ∨ break c in DIMACS: -10619 -10620 10621 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 138}_2 ∧ -b^{8, 138}_1 ∧ -b^{8, 138}_0 ∧ true) c in CNF: c -b^{8, 138}_2 ∨ b^{8, 138}_1 ∨ b^{8, 138}_0 ∨ false c in DIMACS: -10619 10620 10621 0 c 3 does not represent an automaton state. c -(-b^{8, 138}_2 ∧ b^{8, 138}_1 ∧ b^{8, 138}_0 ∧ true) c in CNF: c b^{8, 138}_2 ∨ -b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ false c in DIMACS: 10619 -10620 -10621 0 c -3 does not represent an automaton state. c -( b^{8, 138}_2 ∧ b^{8, 138}_1 ∧ b^{8, 138}_0 ∧ true) c in CNF: c -b^{8, 138}_2 ∨ -b^{8, 138}_1 ∨ -b^{8, 138}_0 ∨ false c in DIMACS: -10619 -10620 -10621 0 c i = 139 c -2+1 --> -1 c ( b^{8, 139}_2 ∧ b^{8, 139}_1 ∧ -b^{8, 139}_0 ∧ p_1112) -> ( b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ b^{8, 140}_0) c in CNF: c -b^{8, 139}_2 ∨ -b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ -p_1112 ∨ b^{8, 140}_2 c -b^{8, 139}_2 ∨ -b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ -p_1112 ∨ -b^{8, 140}_1 c -b^{8, 139}_2 ∨ -b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ -p_1112 ∨ b^{8, 140}_0 c in DIMACS: -10622 -10623 10624 -1112 10625 0 -10622 -10623 10624 -1112 -10626 0 -10622 -10623 10624 -1112 10627 0 c -1+1 --> 0 c ( b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ b^{8, 139}_0 ∧ p_1112) -> (-b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ -b^{8, 140}_0) c in CNF: c -b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ -p_1112 ∨ -b^{8, 140}_2 c -b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ -p_1112 ∨ -b^{8, 140}_1 c -b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ -p_1112 ∨ -b^{8, 140}_0 c in DIMACS: -10622 10623 -10624 -1112 -10625 0 -10622 10623 -10624 -1112 -10626 0 -10622 10623 -10624 -1112 -10627 0 c 0+1 --> 1 c (-b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ -b^{8, 139}_0 ∧ p_1112) -> (-b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ b^{8, 140}_0) c in CNF: c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ -p_1112 ∨ -b^{8, 140}_2 c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ -p_1112 ∨ -b^{8, 140}_1 c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ -p_1112 ∨ b^{8, 140}_0 c in DIMACS: 10622 10623 10624 -1112 -10625 0 10622 10623 10624 -1112 -10626 0 10622 10623 10624 -1112 10627 0 c 1+1 --> 2 c (-b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ b^{8, 139}_0 ∧ p_1112) -> (-b^{8, 140}_2 ∧ b^{8, 140}_1 ∧ -b^{8, 140}_0) c in CNF: c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ -p_1112 ∨ -b^{8, 140}_2 c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ -p_1112 ∨ b^{8, 140}_1 c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ -p_1112 ∨ -b^{8, 140}_0 c in DIMACS: 10622 10623 -10624 -1112 -10625 0 10622 10623 -10624 -1112 10626 0 10622 10623 -10624 -1112 -10627 0 c 2+1 --> break c (-b^{8, 139}_2 ∧ b^{8, 139}_1 ∧ -b^{8, 139}_0 ∧ p_1112) -> break c in CNF: c b^{8, 139}_2 ∨ -b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ -p_1112 ∨ break c in DIMACS: 10622 -10623 10624 -1112 1162 0 c 2-1 --> 1 c (-b^{8, 139}_2 ∧ b^{8, 139}_1 ∧ -b^{8, 139}_0 ∧ -p_1112) -> (-b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ b^{8, 140}_0) c in CNF: c b^{8, 139}_2 ∨ -b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ p_1112 ∨ -b^{8, 140}_2 c b^{8, 139}_2 ∨ -b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ p_1112 ∨ -b^{8, 140}_1 c b^{8, 139}_2 ∨ -b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ p_1112 ∨ b^{8, 140}_0 c in DIMACS: 10622 -10623 10624 1112 -10625 0 10622 -10623 10624 1112 -10626 0 10622 -10623 10624 1112 10627 0 c 1-1 --> 0 c (-b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ b^{8, 139}_0 ∧ -p_1112) -> (-b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ -b^{8, 140}_0) c in CNF: c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ p_1112 ∨ -b^{8, 140}_2 c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ p_1112 ∨ -b^{8, 140}_1 c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ p_1112 ∨ -b^{8, 140}_0 c in DIMACS: 10622 10623 -10624 1112 -10625 0 10622 10623 -10624 1112 -10626 0 10622 10623 -10624 1112 -10627 0 c 0-1 --> -1 c (-b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ -b^{8, 139}_0 ∧ -p_1112) -> ( b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ b^{8, 140}_0) c in CNF: c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ p_1112 ∨ b^{8, 140}_2 c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ p_1112 ∨ -b^{8, 140}_1 c b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ p_1112 ∨ b^{8, 140}_0 c in DIMACS: 10622 10623 10624 1112 10625 0 10622 10623 10624 1112 -10626 0 10622 10623 10624 1112 10627 0 c -1-1 --> -2 c ( b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ b^{8, 139}_0 ∧ -p_1112) -> ( b^{8, 140}_2 ∧ b^{8, 140}_1 ∧ -b^{8, 140}_0) c in CNF: c -b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ p_1112 ∨ b^{8, 140}_2 c -b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ p_1112 ∨ b^{8, 140}_1 c -b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ p_1112 ∨ -b^{8, 140}_0 c in DIMACS: -10622 10623 -10624 1112 10625 0 -10622 10623 -10624 1112 10626 0 -10622 10623 -10624 1112 -10627 0 c -2-1 --> break c ( b^{8, 139}_2 ∧ b^{8, 139}_1 ∧ -b^{8, 139}_0 ∧ -p_1112) -> break c in CNF: c -b^{8, 139}_2 ∨ -b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ p_1112 ∨ break c in DIMACS: -10622 -10623 10624 1112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 139}_2 ∧ -b^{8, 139}_1 ∧ -b^{8, 139}_0 ∧ true) c in CNF: c -b^{8, 139}_2 ∨ b^{8, 139}_1 ∨ b^{8, 139}_0 ∨ false c in DIMACS: -10622 10623 10624 0 c 3 does not represent an automaton state. c -(-b^{8, 139}_2 ∧ b^{8, 139}_1 ∧ b^{8, 139}_0 ∧ true) c in CNF: c b^{8, 139}_2 ∨ -b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ false c in DIMACS: 10622 -10623 -10624 0 c -3 does not represent an automaton state. c -( b^{8, 139}_2 ∧ b^{8, 139}_1 ∧ b^{8, 139}_0 ∧ true) c in CNF: c -b^{8, 139}_2 ∨ -b^{8, 139}_1 ∨ -b^{8, 139}_0 ∨ false c in DIMACS: -10622 -10623 -10624 0 c i = 140 c -2+1 --> -1 c ( b^{8, 140}_2 ∧ b^{8, 140}_1 ∧ -b^{8, 140}_0 ∧ p_1120) -> ( b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ b^{8, 141}_0) c in CNF: c -b^{8, 140}_2 ∨ -b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ -p_1120 ∨ b^{8, 141}_2 c -b^{8, 140}_2 ∨ -b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ -p_1120 ∨ -b^{8, 141}_1 c -b^{8, 140}_2 ∨ -b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ -p_1120 ∨ b^{8, 141}_0 c in DIMACS: -10625 -10626 10627 -1120 10628 0 -10625 -10626 10627 -1120 -10629 0 -10625 -10626 10627 -1120 10630 0 c -1+1 --> 0 c ( b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ b^{8, 140}_0 ∧ p_1120) -> (-b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ -b^{8, 141}_0) c in CNF: c -b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ -p_1120 ∨ -b^{8, 141}_2 c -b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ -p_1120 ∨ -b^{8, 141}_1 c -b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ -p_1120 ∨ -b^{8, 141}_0 c in DIMACS: -10625 10626 -10627 -1120 -10628 0 -10625 10626 -10627 -1120 -10629 0 -10625 10626 -10627 -1120 -10630 0 c 0+1 --> 1 c (-b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ -b^{8, 140}_0 ∧ p_1120) -> (-b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ b^{8, 141}_0) c in CNF: c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ -p_1120 ∨ -b^{8, 141}_2 c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ -p_1120 ∨ -b^{8, 141}_1 c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ -p_1120 ∨ b^{8, 141}_0 c in DIMACS: 10625 10626 10627 -1120 -10628 0 10625 10626 10627 -1120 -10629 0 10625 10626 10627 -1120 10630 0 c 1+1 --> 2 c (-b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ b^{8, 140}_0 ∧ p_1120) -> (-b^{8, 141}_2 ∧ b^{8, 141}_1 ∧ -b^{8, 141}_0) c in CNF: c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ -p_1120 ∨ -b^{8, 141}_2 c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ -p_1120 ∨ b^{8, 141}_1 c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ -p_1120 ∨ -b^{8, 141}_0 c in DIMACS: 10625 10626 -10627 -1120 -10628 0 10625 10626 -10627 -1120 10629 0 10625 10626 -10627 -1120 -10630 0 c 2+1 --> break c (-b^{8, 140}_2 ∧ b^{8, 140}_1 ∧ -b^{8, 140}_0 ∧ p_1120) -> break c in CNF: c b^{8, 140}_2 ∨ -b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ -p_1120 ∨ break c in DIMACS: 10625 -10626 10627 -1120 1162 0 c 2-1 --> 1 c (-b^{8, 140}_2 ∧ b^{8, 140}_1 ∧ -b^{8, 140}_0 ∧ -p_1120) -> (-b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ b^{8, 141}_0) c in CNF: c b^{8, 140}_2 ∨ -b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ p_1120 ∨ -b^{8, 141}_2 c b^{8, 140}_2 ∨ -b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ p_1120 ∨ -b^{8, 141}_1 c b^{8, 140}_2 ∨ -b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ p_1120 ∨ b^{8, 141}_0 c in DIMACS: 10625 -10626 10627 1120 -10628 0 10625 -10626 10627 1120 -10629 0 10625 -10626 10627 1120 10630 0 c 1-1 --> 0 c (-b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ b^{8, 140}_0 ∧ -p_1120) -> (-b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ -b^{8, 141}_0) c in CNF: c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ p_1120 ∨ -b^{8, 141}_2 c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ p_1120 ∨ -b^{8, 141}_1 c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ p_1120 ∨ -b^{8, 141}_0 c in DIMACS: 10625 10626 -10627 1120 -10628 0 10625 10626 -10627 1120 -10629 0 10625 10626 -10627 1120 -10630 0 c 0-1 --> -1 c (-b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ -b^{8, 140}_0 ∧ -p_1120) -> ( b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ b^{8, 141}_0) c in CNF: c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ p_1120 ∨ b^{8, 141}_2 c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ p_1120 ∨ -b^{8, 141}_1 c b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ p_1120 ∨ b^{8, 141}_0 c in DIMACS: 10625 10626 10627 1120 10628 0 10625 10626 10627 1120 -10629 0 10625 10626 10627 1120 10630 0 c -1-1 --> -2 c ( b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ b^{8, 140}_0 ∧ -p_1120) -> ( b^{8, 141}_2 ∧ b^{8, 141}_1 ∧ -b^{8, 141}_0) c in CNF: c -b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ p_1120 ∨ b^{8, 141}_2 c -b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ p_1120 ∨ b^{8, 141}_1 c -b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ p_1120 ∨ -b^{8, 141}_0 c in DIMACS: -10625 10626 -10627 1120 10628 0 -10625 10626 -10627 1120 10629 0 -10625 10626 -10627 1120 -10630 0 c -2-1 --> break c ( b^{8, 140}_2 ∧ b^{8, 140}_1 ∧ -b^{8, 140}_0 ∧ -p_1120) -> break c in CNF: c -b^{8, 140}_2 ∨ -b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ p_1120 ∨ break c in DIMACS: -10625 -10626 10627 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 140}_2 ∧ -b^{8, 140}_1 ∧ -b^{8, 140}_0 ∧ true) c in CNF: c -b^{8, 140}_2 ∨ b^{8, 140}_1 ∨ b^{8, 140}_0 ∨ false c in DIMACS: -10625 10626 10627 0 c 3 does not represent an automaton state. c -(-b^{8, 140}_2 ∧ b^{8, 140}_1 ∧ b^{8, 140}_0 ∧ true) c in CNF: c b^{8, 140}_2 ∨ -b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ false c in DIMACS: 10625 -10626 -10627 0 c -3 does not represent an automaton state. c -( b^{8, 140}_2 ∧ b^{8, 140}_1 ∧ b^{8, 140}_0 ∧ true) c in CNF: c -b^{8, 140}_2 ∨ -b^{8, 140}_1 ∨ -b^{8, 140}_0 ∨ false c in DIMACS: -10625 -10626 -10627 0 c i = 141 c -2+1 --> -1 c ( b^{8, 141}_2 ∧ b^{8, 141}_1 ∧ -b^{8, 141}_0 ∧ p_1128) -> ( b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ b^{8, 142}_0) c in CNF: c -b^{8, 141}_2 ∨ -b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ -p_1128 ∨ b^{8, 142}_2 c -b^{8, 141}_2 ∨ -b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ -p_1128 ∨ -b^{8, 142}_1 c -b^{8, 141}_2 ∨ -b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ -p_1128 ∨ b^{8, 142}_0 c in DIMACS: -10628 -10629 10630 -1128 10631 0 -10628 -10629 10630 -1128 -10632 0 -10628 -10629 10630 -1128 10633 0 c -1+1 --> 0 c ( b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ b^{8, 141}_0 ∧ p_1128) -> (-b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ -b^{8, 142}_0) c in CNF: c -b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ -p_1128 ∨ -b^{8, 142}_2 c -b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ -p_1128 ∨ -b^{8, 142}_1 c -b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ -p_1128 ∨ -b^{8, 142}_0 c in DIMACS: -10628 10629 -10630 -1128 -10631 0 -10628 10629 -10630 -1128 -10632 0 -10628 10629 -10630 -1128 -10633 0 c 0+1 --> 1 c (-b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ -b^{8, 141}_0 ∧ p_1128) -> (-b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ b^{8, 142}_0) c in CNF: c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ -p_1128 ∨ -b^{8, 142}_2 c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ -p_1128 ∨ -b^{8, 142}_1 c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ -p_1128 ∨ b^{8, 142}_0 c in DIMACS: 10628 10629 10630 -1128 -10631 0 10628 10629 10630 -1128 -10632 0 10628 10629 10630 -1128 10633 0 c 1+1 --> 2 c (-b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ b^{8, 141}_0 ∧ p_1128) -> (-b^{8, 142}_2 ∧ b^{8, 142}_1 ∧ -b^{8, 142}_0) c in CNF: c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ -p_1128 ∨ -b^{8, 142}_2 c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ -p_1128 ∨ b^{8, 142}_1 c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ -p_1128 ∨ -b^{8, 142}_0 c in DIMACS: 10628 10629 -10630 -1128 -10631 0 10628 10629 -10630 -1128 10632 0 10628 10629 -10630 -1128 -10633 0 c 2+1 --> break c (-b^{8, 141}_2 ∧ b^{8, 141}_1 ∧ -b^{8, 141}_0 ∧ p_1128) -> break c in CNF: c b^{8, 141}_2 ∨ -b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ -p_1128 ∨ break c in DIMACS: 10628 -10629 10630 -1128 1162 0 c 2-1 --> 1 c (-b^{8, 141}_2 ∧ b^{8, 141}_1 ∧ -b^{8, 141}_0 ∧ -p_1128) -> (-b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ b^{8, 142}_0) c in CNF: c b^{8, 141}_2 ∨ -b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ p_1128 ∨ -b^{8, 142}_2 c b^{8, 141}_2 ∨ -b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ p_1128 ∨ -b^{8, 142}_1 c b^{8, 141}_2 ∨ -b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ p_1128 ∨ b^{8, 142}_0 c in DIMACS: 10628 -10629 10630 1128 -10631 0 10628 -10629 10630 1128 -10632 0 10628 -10629 10630 1128 10633 0 c 1-1 --> 0 c (-b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ b^{8, 141}_0 ∧ -p_1128) -> (-b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ -b^{8, 142}_0) c in CNF: c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ p_1128 ∨ -b^{8, 142}_2 c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ p_1128 ∨ -b^{8, 142}_1 c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ p_1128 ∨ -b^{8, 142}_0 c in DIMACS: 10628 10629 -10630 1128 -10631 0 10628 10629 -10630 1128 -10632 0 10628 10629 -10630 1128 -10633 0 c 0-1 --> -1 c (-b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ -b^{8, 141}_0 ∧ -p_1128) -> ( b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ b^{8, 142}_0) c in CNF: c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ p_1128 ∨ b^{8, 142}_2 c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ p_1128 ∨ -b^{8, 142}_1 c b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ p_1128 ∨ b^{8, 142}_0 c in DIMACS: 10628 10629 10630 1128 10631 0 10628 10629 10630 1128 -10632 0 10628 10629 10630 1128 10633 0 c -1-1 --> -2 c ( b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ b^{8, 141}_0 ∧ -p_1128) -> ( b^{8, 142}_2 ∧ b^{8, 142}_1 ∧ -b^{8, 142}_0) c in CNF: c -b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ p_1128 ∨ b^{8, 142}_2 c -b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ p_1128 ∨ b^{8, 142}_1 c -b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ p_1128 ∨ -b^{8, 142}_0 c in DIMACS: -10628 10629 -10630 1128 10631 0 -10628 10629 -10630 1128 10632 0 -10628 10629 -10630 1128 -10633 0 c -2-1 --> break c ( b^{8, 141}_2 ∧ b^{8, 141}_1 ∧ -b^{8, 141}_0 ∧ -p_1128) -> break c in CNF: c -b^{8, 141}_2 ∨ -b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ p_1128 ∨ break c in DIMACS: -10628 -10629 10630 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 141}_2 ∧ -b^{8, 141}_1 ∧ -b^{8, 141}_0 ∧ true) c in CNF: c -b^{8, 141}_2 ∨ b^{8, 141}_1 ∨ b^{8, 141}_0 ∨ false c in DIMACS: -10628 10629 10630 0 c 3 does not represent an automaton state. c -(-b^{8, 141}_2 ∧ b^{8, 141}_1 ∧ b^{8, 141}_0 ∧ true) c in CNF: c b^{8, 141}_2 ∨ -b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ false c in DIMACS: 10628 -10629 -10630 0 c -3 does not represent an automaton state. c -( b^{8, 141}_2 ∧ b^{8, 141}_1 ∧ b^{8, 141}_0 ∧ true) c in CNF: c -b^{8, 141}_2 ∨ -b^{8, 141}_1 ∨ -b^{8, 141}_0 ∨ false c in DIMACS: -10628 -10629 -10630 0 c i = 142 c -2+1 --> -1 c ( b^{8, 142}_2 ∧ b^{8, 142}_1 ∧ -b^{8, 142}_0 ∧ p_1136) -> ( b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ b^{8, 143}_0) c in CNF: c -b^{8, 142}_2 ∨ -b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ -p_1136 ∨ b^{8, 143}_2 c -b^{8, 142}_2 ∨ -b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ -p_1136 ∨ -b^{8, 143}_1 c -b^{8, 142}_2 ∨ -b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ -p_1136 ∨ b^{8, 143}_0 c in DIMACS: -10631 -10632 10633 -1136 10634 0 -10631 -10632 10633 -1136 -10635 0 -10631 -10632 10633 -1136 10636 0 c -1+1 --> 0 c ( b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ b^{8, 142}_0 ∧ p_1136) -> (-b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ -b^{8, 143}_0) c in CNF: c -b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ -p_1136 ∨ -b^{8, 143}_2 c -b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ -p_1136 ∨ -b^{8, 143}_1 c -b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ -p_1136 ∨ -b^{8, 143}_0 c in DIMACS: -10631 10632 -10633 -1136 -10634 0 -10631 10632 -10633 -1136 -10635 0 -10631 10632 -10633 -1136 -10636 0 c 0+1 --> 1 c (-b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ -b^{8, 142}_0 ∧ p_1136) -> (-b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ b^{8, 143}_0) c in CNF: c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ -p_1136 ∨ -b^{8, 143}_2 c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ -p_1136 ∨ -b^{8, 143}_1 c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ -p_1136 ∨ b^{8, 143}_0 c in DIMACS: 10631 10632 10633 -1136 -10634 0 10631 10632 10633 -1136 -10635 0 10631 10632 10633 -1136 10636 0 c 1+1 --> 2 c (-b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ b^{8, 142}_0 ∧ p_1136) -> (-b^{8, 143}_2 ∧ b^{8, 143}_1 ∧ -b^{8, 143}_0) c in CNF: c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ -p_1136 ∨ -b^{8, 143}_2 c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ -p_1136 ∨ b^{8, 143}_1 c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ -p_1136 ∨ -b^{8, 143}_0 c in DIMACS: 10631 10632 -10633 -1136 -10634 0 10631 10632 -10633 -1136 10635 0 10631 10632 -10633 -1136 -10636 0 c 2+1 --> break c (-b^{8, 142}_2 ∧ b^{8, 142}_1 ∧ -b^{8, 142}_0 ∧ p_1136) -> break c in CNF: c b^{8, 142}_2 ∨ -b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ -p_1136 ∨ break c in DIMACS: 10631 -10632 10633 -1136 1162 0 c 2-1 --> 1 c (-b^{8, 142}_2 ∧ b^{8, 142}_1 ∧ -b^{8, 142}_0 ∧ -p_1136) -> (-b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ b^{8, 143}_0) c in CNF: c b^{8, 142}_2 ∨ -b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ p_1136 ∨ -b^{8, 143}_2 c b^{8, 142}_2 ∨ -b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ p_1136 ∨ -b^{8, 143}_1 c b^{8, 142}_2 ∨ -b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ p_1136 ∨ b^{8, 143}_0 c in DIMACS: 10631 -10632 10633 1136 -10634 0 10631 -10632 10633 1136 -10635 0 10631 -10632 10633 1136 10636 0 c 1-1 --> 0 c (-b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ b^{8, 142}_0 ∧ -p_1136) -> (-b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ -b^{8, 143}_0) c in CNF: c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ p_1136 ∨ -b^{8, 143}_2 c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ p_1136 ∨ -b^{8, 143}_1 c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ p_1136 ∨ -b^{8, 143}_0 c in DIMACS: 10631 10632 -10633 1136 -10634 0 10631 10632 -10633 1136 -10635 0 10631 10632 -10633 1136 -10636 0 c 0-1 --> -1 c (-b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ -b^{8, 142}_0 ∧ -p_1136) -> ( b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ b^{8, 143}_0) c in CNF: c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ p_1136 ∨ b^{8, 143}_2 c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ p_1136 ∨ -b^{8, 143}_1 c b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ p_1136 ∨ b^{8, 143}_0 c in DIMACS: 10631 10632 10633 1136 10634 0 10631 10632 10633 1136 -10635 0 10631 10632 10633 1136 10636 0 c -1-1 --> -2 c ( b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ b^{8, 142}_0 ∧ -p_1136) -> ( b^{8, 143}_2 ∧ b^{8, 143}_1 ∧ -b^{8, 143}_0) c in CNF: c -b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ p_1136 ∨ b^{8, 143}_2 c -b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ p_1136 ∨ b^{8, 143}_1 c -b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ p_1136 ∨ -b^{8, 143}_0 c in DIMACS: -10631 10632 -10633 1136 10634 0 -10631 10632 -10633 1136 10635 0 -10631 10632 -10633 1136 -10636 0 c -2-1 --> break c ( b^{8, 142}_2 ∧ b^{8, 142}_1 ∧ -b^{8, 142}_0 ∧ -p_1136) -> break c in CNF: c -b^{8, 142}_2 ∨ -b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ p_1136 ∨ break c in DIMACS: -10631 -10632 10633 1136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 142}_2 ∧ -b^{8, 142}_1 ∧ -b^{8, 142}_0 ∧ true) c in CNF: c -b^{8, 142}_2 ∨ b^{8, 142}_1 ∨ b^{8, 142}_0 ∨ false c in DIMACS: -10631 10632 10633 0 c 3 does not represent an automaton state. c -(-b^{8, 142}_2 ∧ b^{8, 142}_1 ∧ b^{8, 142}_0 ∧ true) c in CNF: c b^{8, 142}_2 ∨ -b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ false c in DIMACS: 10631 -10632 -10633 0 c -3 does not represent an automaton state. c -( b^{8, 142}_2 ∧ b^{8, 142}_1 ∧ b^{8, 142}_0 ∧ true) c in CNF: c -b^{8, 142}_2 ∨ -b^{8, 142}_1 ∨ -b^{8, 142}_0 ∨ false c in DIMACS: -10631 -10632 -10633 0 c i = 143 c -2+1 --> -1 c ( b^{8, 143}_2 ∧ b^{8, 143}_1 ∧ -b^{8, 143}_0 ∧ p_1144) -> ( b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ b^{8, 144}_0) c in CNF: c -b^{8, 143}_2 ∨ -b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ -p_1144 ∨ b^{8, 144}_2 c -b^{8, 143}_2 ∨ -b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ -p_1144 ∨ -b^{8, 144}_1 c -b^{8, 143}_2 ∨ -b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ -p_1144 ∨ b^{8, 144}_0 c in DIMACS: -10634 -10635 10636 -1144 10637 0 -10634 -10635 10636 -1144 -10638 0 -10634 -10635 10636 -1144 10639 0 c -1+1 --> 0 c ( b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ b^{8, 143}_0 ∧ p_1144) -> (-b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ -b^{8, 144}_0) c in CNF: c -b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ -p_1144 ∨ -b^{8, 144}_2 c -b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ -p_1144 ∨ -b^{8, 144}_1 c -b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ -p_1144 ∨ -b^{8, 144}_0 c in DIMACS: -10634 10635 -10636 -1144 -10637 0 -10634 10635 -10636 -1144 -10638 0 -10634 10635 -10636 -1144 -10639 0 c 0+1 --> 1 c (-b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ -b^{8, 143}_0 ∧ p_1144) -> (-b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ b^{8, 144}_0) c in CNF: c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ -p_1144 ∨ -b^{8, 144}_2 c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ -p_1144 ∨ -b^{8, 144}_1 c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ -p_1144 ∨ b^{8, 144}_0 c in DIMACS: 10634 10635 10636 -1144 -10637 0 10634 10635 10636 -1144 -10638 0 10634 10635 10636 -1144 10639 0 c 1+1 --> 2 c (-b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ b^{8, 143}_0 ∧ p_1144) -> (-b^{8, 144}_2 ∧ b^{8, 144}_1 ∧ -b^{8, 144}_0) c in CNF: c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ -p_1144 ∨ -b^{8, 144}_2 c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ -p_1144 ∨ b^{8, 144}_1 c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ -p_1144 ∨ -b^{8, 144}_0 c in DIMACS: 10634 10635 -10636 -1144 -10637 0 10634 10635 -10636 -1144 10638 0 10634 10635 -10636 -1144 -10639 0 c 2+1 --> break c (-b^{8, 143}_2 ∧ b^{8, 143}_1 ∧ -b^{8, 143}_0 ∧ p_1144) -> break c in CNF: c b^{8, 143}_2 ∨ -b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ -p_1144 ∨ break c in DIMACS: 10634 -10635 10636 -1144 1162 0 c 2-1 --> 1 c (-b^{8, 143}_2 ∧ b^{8, 143}_1 ∧ -b^{8, 143}_0 ∧ -p_1144) -> (-b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ b^{8, 144}_0) c in CNF: c b^{8, 143}_2 ∨ -b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ p_1144 ∨ -b^{8, 144}_2 c b^{8, 143}_2 ∨ -b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ p_1144 ∨ -b^{8, 144}_1 c b^{8, 143}_2 ∨ -b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ p_1144 ∨ b^{8, 144}_0 c in DIMACS: 10634 -10635 10636 1144 -10637 0 10634 -10635 10636 1144 -10638 0 10634 -10635 10636 1144 10639 0 c 1-1 --> 0 c (-b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ b^{8, 143}_0 ∧ -p_1144) -> (-b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ -b^{8, 144}_0) c in CNF: c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ p_1144 ∨ -b^{8, 144}_2 c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ p_1144 ∨ -b^{8, 144}_1 c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ p_1144 ∨ -b^{8, 144}_0 c in DIMACS: 10634 10635 -10636 1144 -10637 0 10634 10635 -10636 1144 -10638 0 10634 10635 -10636 1144 -10639 0 c 0-1 --> -1 c (-b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ -b^{8, 143}_0 ∧ -p_1144) -> ( b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ b^{8, 144}_0) c in CNF: c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ p_1144 ∨ b^{8, 144}_2 c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ p_1144 ∨ -b^{8, 144}_1 c b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ p_1144 ∨ b^{8, 144}_0 c in DIMACS: 10634 10635 10636 1144 10637 0 10634 10635 10636 1144 -10638 0 10634 10635 10636 1144 10639 0 c -1-1 --> -2 c ( b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ b^{8, 143}_0 ∧ -p_1144) -> ( b^{8, 144}_2 ∧ b^{8, 144}_1 ∧ -b^{8, 144}_0) c in CNF: c -b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ p_1144 ∨ b^{8, 144}_2 c -b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ p_1144 ∨ b^{8, 144}_1 c -b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ p_1144 ∨ -b^{8, 144}_0 c in DIMACS: -10634 10635 -10636 1144 10637 0 -10634 10635 -10636 1144 10638 0 -10634 10635 -10636 1144 -10639 0 c -2-1 --> break c ( b^{8, 143}_2 ∧ b^{8, 143}_1 ∧ -b^{8, 143}_0 ∧ -p_1144) -> break c in CNF: c -b^{8, 143}_2 ∨ -b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ p_1144 ∨ break c in DIMACS: -10634 -10635 10636 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 143}_2 ∧ -b^{8, 143}_1 ∧ -b^{8, 143}_0 ∧ true) c in CNF: c -b^{8, 143}_2 ∨ b^{8, 143}_1 ∨ b^{8, 143}_0 ∨ false c in DIMACS: -10634 10635 10636 0 c 3 does not represent an automaton state. c -(-b^{8, 143}_2 ∧ b^{8, 143}_1 ∧ b^{8, 143}_0 ∧ true) c in CNF: c b^{8, 143}_2 ∨ -b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ false c in DIMACS: 10634 -10635 -10636 0 c -3 does not represent an automaton state. c -( b^{8, 143}_2 ∧ b^{8, 143}_1 ∧ b^{8, 143}_0 ∧ true) c in CNF: c -b^{8, 143}_2 ∨ -b^{8, 143}_1 ∨ -b^{8, 143}_0 ∨ false c in DIMACS: -10634 -10635 -10636 0 c i = 144 c -2+1 --> -1 c ( b^{8, 144}_2 ∧ b^{8, 144}_1 ∧ -b^{8, 144}_0 ∧ p_1152) -> ( b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ b^{8, 145}_0) c in CNF: c -b^{8, 144}_2 ∨ -b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ -p_1152 ∨ b^{8, 145}_2 c -b^{8, 144}_2 ∨ -b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ -p_1152 ∨ -b^{8, 145}_1 c -b^{8, 144}_2 ∨ -b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ -p_1152 ∨ b^{8, 145}_0 c in DIMACS: -10637 -10638 10639 -1152 10640 0 -10637 -10638 10639 -1152 -10641 0 -10637 -10638 10639 -1152 10642 0 c -1+1 --> 0 c ( b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ b^{8, 144}_0 ∧ p_1152) -> (-b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ -b^{8, 145}_0) c in CNF: c -b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ -p_1152 ∨ -b^{8, 145}_2 c -b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ -p_1152 ∨ -b^{8, 145}_1 c -b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ -p_1152 ∨ -b^{8, 145}_0 c in DIMACS: -10637 10638 -10639 -1152 -10640 0 -10637 10638 -10639 -1152 -10641 0 -10637 10638 -10639 -1152 -10642 0 c 0+1 --> 1 c (-b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ -b^{8, 144}_0 ∧ p_1152) -> (-b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ b^{8, 145}_0) c in CNF: c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ -p_1152 ∨ -b^{8, 145}_2 c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ -p_1152 ∨ -b^{8, 145}_1 c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ -p_1152 ∨ b^{8, 145}_0 c in DIMACS: 10637 10638 10639 -1152 -10640 0 10637 10638 10639 -1152 -10641 0 10637 10638 10639 -1152 10642 0 c 1+1 --> 2 c (-b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ b^{8, 144}_0 ∧ p_1152) -> (-b^{8, 145}_2 ∧ b^{8, 145}_1 ∧ -b^{8, 145}_0) c in CNF: c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ -p_1152 ∨ -b^{8, 145}_2 c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ -p_1152 ∨ b^{8, 145}_1 c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ -p_1152 ∨ -b^{8, 145}_0 c in DIMACS: 10637 10638 -10639 -1152 -10640 0 10637 10638 -10639 -1152 10641 0 10637 10638 -10639 -1152 -10642 0 c 2+1 --> break c (-b^{8, 144}_2 ∧ b^{8, 144}_1 ∧ -b^{8, 144}_0 ∧ p_1152) -> break c in CNF: c b^{8, 144}_2 ∨ -b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ -p_1152 ∨ break c in DIMACS: 10637 -10638 10639 -1152 1162 0 c 2-1 --> 1 c (-b^{8, 144}_2 ∧ b^{8, 144}_1 ∧ -b^{8, 144}_0 ∧ -p_1152) -> (-b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ b^{8, 145}_0) c in CNF: c b^{8, 144}_2 ∨ -b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ p_1152 ∨ -b^{8, 145}_2 c b^{8, 144}_2 ∨ -b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ p_1152 ∨ -b^{8, 145}_1 c b^{8, 144}_2 ∨ -b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ p_1152 ∨ b^{8, 145}_0 c in DIMACS: 10637 -10638 10639 1152 -10640 0 10637 -10638 10639 1152 -10641 0 10637 -10638 10639 1152 10642 0 c 1-1 --> 0 c (-b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ b^{8, 144}_0 ∧ -p_1152) -> (-b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ -b^{8, 145}_0) c in CNF: c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ p_1152 ∨ -b^{8, 145}_2 c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ p_1152 ∨ -b^{8, 145}_1 c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ p_1152 ∨ -b^{8, 145}_0 c in DIMACS: 10637 10638 -10639 1152 -10640 0 10637 10638 -10639 1152 -10641 0 10637 10638 -10639 1152 -10642 0 c 0-1 --> -1 c (-b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ -b^{8, 144}_0 ∧ -p_1152) -> ( b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ b^{8, 145}_0) c in CNF: c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ p_1152 ∨ b^{8, 145}_2 c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ p_1152 ∨ -b^{8, 145}_1 c b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ p_1152 ∨ b^{8, 145}_0 c in DIMACS: 10637 10638 10639 1152 10640 0 10637 10638 10639 1152 -10641 0 10637 10638 10639 1152 10642 0 c -1-1 --> -2 c ( b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ b^{8, 144}_0 ∧ -p_1152) -> ( b^{8, 145}_2 ∧ b^{8, 145}_1 ∧ -b^{8, 145}_0) c in CNF: c -b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ p_1152 ∨ b^{8, 145}_2 c -b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ p_1152 ∨ b^{8, 145}_1 c -b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ p_1152 ∨ -b^{8, 145}_0 c in DIMACS: -10637 10638 -10639 1152 10640 0 -10637 10638 -10639 1152 10641 0 -10637 10638 -10639 1152 -10642 0 c -2-1 --> break c ( b^{8, 144}_2 ∧ b^{8, 144}_1 ∧ -b^{8, 144}_0 ∧ -p_1152) -> break c in CNF: c -b^{8, 144}_2 ∨ -b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ p_1152 ∨ break c in DIMACS: -10637 -10638 10639 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 144}_2 ∧ -b^{8, 144}_1 ∧ -b^{8, 144}_0 ∧ true) c in CNF: c -b^{8, 144}_2 ∨ b^{8, 144}_1 ∨ b^{8, 144}_0 ∨ false c in DIMACS: -10637 10638 10639 0 c 3 does not represent an automaton state. c -(-b^{8, 144}_2 ∧ b^{8, 144}_1 ∧ b^{8, 144}_0 ∧ true) c in CNF: c b^{8, 144}_2 ∨ -b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ false c in DIMACS: 10637 -10638 -10639 0 c -3 does not represent an automaton state. c -( b^{8, 144}_2 ∧ b^{8, 144}_1 ∧ b^{8, 144}_0 ∧ true) c in CNF: c -b^{8, 144}_2 ∨ -b^{8, 144}_1 ∨ -b^{8, 144}_0 ∨ false c in DIMACS: -10637 -10638 -10639 0 c i = 145 c -2+1 --> -1 c ( b^{8, 145}_2 ∧ b^{8, 145}_1 ∧ -b^{8, 145}_0 ∧ p_1160) -> ( b^{8, 146}_2 ∧ -b^{8, 146}_1 ∧ b^{8, 146}_0) c in CNF: c -b^{8, 145}_2 ∨ -b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ -p_1160 ∨ b^{8, 146}_2 c -b^{8, 145}_2 ∨ -b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ -p_1160 ∨ -b^{8, 146}_1 c -b^{8, 145}_2 ∨ -b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ -p_1160 ∨ b^{8, 146}_0 c in DIMACS: -10640 -10641 10642 -1160 10643 0 -10640 -10641 10642 -1160 -10644 0 -10640 -10641 10642 -1160 10645 0 c -1+1 --> 0 c ( b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ b^{8, 145}_0 ∧ p_1160) -> (-b^{8, 146}_2 ∧ -b^{8, 146}_1 ∧ -b^{8, 146}_0) c in CNF: c -b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ -p_1160 ∨ -b^{8, 146}_2 c -b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ -p_1160 ∨ -b^{8, 146}_1 c -b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ -p_1160 ∨ -b^{8, 146}_0 c in DIMACS: -10640 10641 -10642 -1160 -10643 0 -10640 10641 -10642 -1160 -10644 0 -10640 10641 -10642 -1160 -10645 0 c 0+1 --> 1 c (-b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ -b^{8, 145}_0 ∧ p_1160) -> (-b^{8, 146}_2 ∧ -b^{8, 146}_1 ∧ b^{8, 146}_0) c in CNF: c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ -p_1160 ∨ -b^{8, 146}_2 c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ -p_1160 ∨ -b^{8, 146}_1 c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ -p_1160 ∨ b^{8, 146}_0 c in DIMACS: 10640 10641 10642 -1160 -10643 0 10640 10641 10642 -1160 -10644 0 10640 10641 10642 -1160 10645 0 c 1+1 --> 2 c (-b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ b^{8, 145}_0 ∧ p_1160) -> (-b^{8, 146}_2 ∧ b^{8, 146}_1 ∧ -b^{8, 146}_0) c in CNF: c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ -p_1160 ∨ -b^{8, 146}_2 c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ -p_1160 ∨ b^{8, 146}_1 c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ -p_1160 ∨ -b^{8, 146}_0 c in DIMACS: 10640 10641 -10642 -1160 -10643 0 10640 10641 -10642 -1160 10644 0 10640 10641 -10642 -1160 -10645 0 c 2+1 --> break c (-b^{8, 145}_2 ∧ b^{8, 145}_1 ∧ -b^{8, 145}_0 ∧ p_1160) -> break c in CNF: c b^{8, 145}_2 ∨ -b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ -p_1160 ∨ break c in DIMACS: 10640 -10641 10642 -1160 1162 0 c 2-1 --> 1 c (-b^{8, 145}_2 ∧ b^{8, 145}_1 ∧ -b^{8, 145}_0 ∧ -p_1160) -> (-b^{8, 146}_2 ∧ -b^{8, 146}_1 ∧ b^{8, 146}_0) c in CNF: c b^{8, 145}_2 ∨ -b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ p_1160 ∨ -b^{8, 146}_2 c b^{8, 145}_2 ∨ -b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ p_1160 ∨ -b^{8, 146}_1 c b^{8, 145}_2 ∨ -b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ p_1160 ∨ b^{8, 146}_0 c in DIMACS: 10640 -10641 10642 1160 -10643 0 10640 -10641 10642 1160 -10644 0 10640 -10641 10642 1160 10645 0 c 1-1 --> 0 c (-b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ b^{8, 145}_0 ∧ -p_1160) -> (-b^{8, 146}_2 ∧ -b^{8, 146}_1 ∧ -b^{8, 146}_0) c in CNF: c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ p_1160 ∨ -b^{8, 146}_2 c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ p_1160 ∨ -b^{8, 146}_1 c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ p_1160 ∨ -b^{8, 146}_0 c in DIMACS: 10640 10641 -10642 1160 -10643 0 10640 10641 -10642 1160 -10644 0 10640 10641 -10642 1160 -10645 0 c 0-1 --> -1 c (-b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ -b^{8, 145}_0 ∧ -p_1160) -> ( b^{8, 146}_2 ∧ -b^{8, 146}_1 ∧ b^{8, 146}_0) c in CNF: c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ p_1160 ∨ b^{8, 146}_2 c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ p_1160 ∨ -b^{8, 146}_1 c b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ p_1160 ∨ b^{8, 146}_0 c in DIMACS: 10640 10641 10642 1160 10643 0 10640 10641 10642 1160 -10644 0 10640 10641 10642 1160 10645 0 c -1-1 --> -2 c ( b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ b^{8, 145}_0 ∧ -p_1160) -> ( b^{8, 146}_2 ∧ b^{8, 146}_1 ∧ -b^{8, 146}_0) c in CNF: c -b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ p_1160 ∨ b^{8, 146}_2 c -b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ p_1160 ∨ b^{8, 146}_1 c -b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ p_1160 ∨ -b^{8, 146}_0 c in DIMACS: -10640 10641 -10642 1160 10643 0 -10640 10641 -10642 1160 10644 0 -10640 10641 -10642 1160 -10645 0 c -2-1 --> break c ( b^{8, 145}_2 ∧ b^{8, 145}_1 ∧ -b^{8, 145}_0 ∧ -p_1160) -> break c in CNF: c -b^{8, 145}_2 ∨ -b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ p_1160 ∨ break c in DIMACS: -10640 -10641 10642 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{8, 145}_2 ∧ -b^{8, 145}_1 ∧ -b^{8, 145}_0 ∧ true) c in CNF: c -b^{8, 145}_2 ∨ b^{8, 145}_1 ∨ b^{8, 145}_0 ∨ false c in DIMACS: -10640 10641 10642 0 c 3 does not represent an automaton state. c -(-b^{8, 145}_2 ∧ b^{8, 145}_1 ∧ b^{8, 145}_0 ∧ true) c in CNF: c b^{8, 145}_2 ∨ -b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ false c in DIMACS: 10640 -10641 -10642 0 c -3 does not represent an automaton state. c -( b^{8, 145}_2 ∧ b^{8, 145}_1 ∧ b^{8, 145}_0 ∧ true) c in CNF: c -b^{8, 145}_2 ∨ -b^{8, 145}_1 ∨ -b^{8, 145}_0 ∨ false c in DIMACS: -10640 -10641 -10642 0 c INIT for k = 9 c -b^{9, 1}_2 c -b^{9, 1}_1 c -b^{9, 1}_0 c in DIMACS: -10646 0 -10647 0 -10648 0 c Transitions for k = 9 c i = 1 c -2+1 --> -1 c ( b^{9, 1}_2 ∧ b^{9, 1}_1 ∧ -b^{9, 1}_0 ∧ p_9) -> ( b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ b^{9, 2}_0) c in CNF: c -b^{9, 1}_2 ∨ -b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ -p_9 ∨ b^{9, 2}_2 c -b^{9, 1}_2 ∨ -b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ -p_9 ∨ -b^{9, 2}_1 c -b^{9, 1}_2 ∨ -b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ -p_9 ∨ b^{9, 2}_0 c in DIMACS: -10646 -10647 10648 -9 10649 0 -10646 -10647 10648 -9 -10650 0 -10646 -10647 10648 -9 10651 0 c -1+1 --> 0 c ( b^{9, 1}_2 ∧ -b^{9, 1}_1 ∧ b^{9, 1}_0 ∧ p_9) -> (-b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ -b^{9, 2}_0) c in CNF: c -b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ -p_9 ∨ -b^{9, 2}_2 c -b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ -p_9 ∨ -b^{9, 2}_1 c -b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ -p_9 ∨ -b^{9, 2}_0 c in DIMACS: -10646 10647 -10648 -9 -10649 0 -10646 10647 -10648 -9 -10650 0 -10646 10647 -10648 -9 -10651 0 c 0+1 --> 1 c (-b^{9, 1}_2 ∧ -b^{9, 1}_1 ∧ -b^{9, 1}_0 ∧ p_9) -> (-b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ b^{9, 2}_0) c in CNF: c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ -p_9 ∨ -b^{9, 2}_2 c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ -p_9 ∨ -b^{9, 2}_1 c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ -p_9 ∨ b^{9, 2}_0 c in DIMACS: 10646 10647 10648 -9 -10649 0 10646 10647 10648 -9 -10650 0 10646 10647 10648 -9 10651 0 c 1+1 --> 2 c (-b^{9, 1}_2 ∧ -b^{9, 1}_1 ∧ b^{9, 1}_0 ∧ p_9) -> (-b^{9, 2}_2 ∧ b^{9, 2}_1 ∧ -b^{9, 2}_0) c in CNF: c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ -p_9 ∨ -b^{9, 2}_2 c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ -p_9 ∨ b^{9, 2}_1 c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ -p_9 ∨ -b^{9, 2}_0 c in DIMACS: 10646 10647 -10648 -9 -10649 0 10646 10647 -10648 -9 10650 0 10646 10647 -10648 -9 -10651 0 c 2+1 --> break c (-b^{9, 1}_2 ∧ b^{9, 1}_1 ∧ -b^{9, 1}_0 ∧ p_9) -> break c in CNF: c b^{9, 1}_2 ∨ -b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ -p_9 ∨ break c in DIMACS: 10646 -10647 10648 -9 1162 0 c 2-1 --> 1 c (-b^{9, 1}_2 ∧ b^{9, 1}_1 ∧ -b^{9, 1}_0 ∧ -p_9) -> (-b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ b^{9, 2}_0) c in CNF: c b^{9, 1}_2 ∨ -b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ p_9 ∨ -b^{9, 2}_2 c b^{9, 1}_2 ∨ -b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ p_9 ∨ -b^{9, 2}_1 c b^{9, 1}_2 ∨ -b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ p_9 ∨ b^{9, 2}_0 c in DIMACS: 10646 -10647 10648 9 -10649 0 10646 -10647 10648 9 -10650 0 10646 -10647 10648 9 10651 0 c 1-1 --> 0 c (-b^{9, 1}_2 ∧ -b^{9, 1}_1 ∧ b^{9, 1}_0 ∧ -p_9) -> (-b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ -b^{9, 2}_0) c in CNF: c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ p_9 ∨ -b^{9, 2}_2 c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ p_9 ∨ -b^{9, 2}_1 c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ p_9 ∨ -b^{9, 2}_0 c in DIMACS: 10646 10647 -10648 9 -10649 0 10646 10647 -10648 9 -10650 0 10646 10647 -10648 9 -10651 0 c 0-1 --> -1 c (-b^{9, 1}_2 ∧ -b^{9, 1}_1 ∧ -b^{9, 1}_0 ∧ -p_9) -> ( b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ b^{9, 2}_0) c in CNF: c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ p_9 ∨ b^{9, 2}_2 c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ p_9 ∨ -b^{9, 2}_1 c b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ p_9 ∨ b^{9, 2}_0 c in DIMACS: 10646 10647 10648 9 10649 0 10646 10647 10648 9 -10650 0 10646 10647 10648 9 10651 0 c -1-1 --> -2 c ( b^{9, 1}_2 ∧ -b^{9, 1}_1 ∧ b^{9, 1}_0 ∧ -p_9) -> ( b^{9, 2}_2 ∧ b^{9, 2}_1 ∧ -b^{9, 2}_0) c in CNF: c -b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ p_9 ∨ b^{9, 2}_2 c -b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ p_9 ∨ b^{9, 2}_1 c -b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ p_9 ∨ -b^{9, 2}_0 c in DIMACS: -10646 10647 -10648 9 10649 0 -10646 10647 -10648 9 10650 0 -10646 10647 -10648 9 -10651 0 c -2-1 --> break c ( b^{9, 1}_2 ∧ b^{9, 1}_1 ∧ -b^{9, 1}_0 ∧ -p_9) -> break c in CNF: c -b^{9, 1}_2 ∨ -b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ p_9 ∨ break c in DIMACS: -10646 -10647 10648 9 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 1}_2 ∧ -b^{9, 1}_1 ∧ -b^{9, 1}_0 ∧ true) c in CNF: c -b^{9, 1}_2 ∨ b^{9, 1}_1 ∨ b^{9, 1}_0 ∨ false c in DIMACS: -10646 10647 10648 0 c 3 does not represent an automaton state. c -(-b^{9, 1}_2 ∧ b^{9, 1}_1 ∧ b^{9, 1}_0 ∧ true) c in CNF: c b^{9, 1}_2 ∨ -b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ false c in DIMACS: 10646 -10647 -10648 0 c -3 does not represent an automaton state. c -( b^{9, 1}_2 ∧ b^{9, 1}_1 ∧ b^{9, 1}_0 ∧ true) c in CNF: c -b^{9, 1}_2 ∨ -b^{9, 1}_1 ∨ -b^{9, 1}_0 ∨ false c in DIMACS: -10646 -10647 -10648 0 c i = 2 c -2+1 --> -1 c ( b^{9, 2}_2 ∧ b^{9, 2}_1 ∧ -b^{9, 2}_0 ∧ p_18) -> ( b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ b^{9, 3}_0) c in CNF: c -b^{9, 2}_2 ∨ -b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ -p_18 ∨ b^{9, 3}_2 c -b^{9, 2}_2 ∨ -b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ -p_18 ∨ -b^{9, 3}_1 c -b^{9, 2}_2 ∨ -b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ -p_18 ∨ b^{9, 3}_0 c in DIMACS: -10649 -10650 10651 -18 10652 0 -10649 -10650 10651 -18 -10653 0 -10649 -10650 10651 -18 10654 0 c -1+1 --> 0 c ( b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ b^{9, 2}_0 ∧ p_18) -> (-b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ -b^{9, 3}_0) c in CNF: c -b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ -p_18 ∨ -b^{9, 3}_2 c -b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ -p_18 ∨ -b^{9, 3}_1 c -b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ -p_18 ∨ -b^{9, 3}_0 c in DIMACS: -10649 10650 -10651 -18 -10652 0 -10649 10650 -10651 -18 -10653 0 -10649 10650 -10651 -18 -10654 0 c 0+1 --> 1 c (-b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ -b^{9, 2}_0 ∧ p_18) -> (-b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ b^{9, 3}_0) c in CNF: c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ -p_18 ∨ -b^{9, 3}_2 c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ -p_18 ∨ -b^{9, 3}_1 c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ -p_18 ∨ b^{9, 3}_0 c in DIMACS: 10649 10650 10651 -18 -10652 0 10649 10650 10651 -18 -10653 0 10649 10650 10651 -18 10654 0 c 1+1 --> 2 c (-b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ b^{9, 2}_0 ∧ p_18) -> (-b^{9, 3}_2 ∧ b^{9, 3}_1 ∧ -b^{9, 3}_0) c in CNF: c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ -p_18 ∨ -b^{9, 3}_2 c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ -p_18 ∨ b^{9, 3}_1 c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ -p_18 ∨ -b^{9, 3}_0 c in DIMACS: 10649 10650 -10651 -18 -10652 0 10649 10650 -10651 -18 10653 0 10649 10650 -10651 -18 -10654 0 c 2+1 --> break c (-b^{9, 2}_2 ∧ b^{9, 2}_1 ∧ -b^{9, 2}_0 ∧ p_18) -> break c in CNF: c b^{9, 2}_2 ∨ -b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ -p_18 ∨ break c in DIMACS: 10649 -10650 10651 -18 1162 0 c 2-1 --> 1 c (-b^{9, 2}_2 ∧ b^{9, 2}_1 ∧ -b^{9, 2}_0 ∧ -p_18) -> (-b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ b^{9, 3}_0) c in CNF: c b^{9, 2}_2 ∨ -b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ p_18 ∨ -b^{9, 3}_2 c b^{9, 2}_2 ∨ -b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ p_18 ∨ -b^{9, 3}_1 c b^{9, 2}_2 ∨ -b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ p_18 ∨ b^{9, 3}_0 c in DIMACS: 10649 -10650 10651 18 -10652 0 10649 -10650 10651 18 -10653 0 10649 -10650 10651 18 10654 0 c 1-1 --> 0 c (-b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ b^{9, 2}_0 ∧ -p_18) -> (-b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ -b^{9, 3}_0) c in CNF: c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ p_18 ∨ -b^{9, 3}_2 c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ p_18 ∨ -b^{9, 3}_1 c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ p_18 ∨ -b^{9, 3}_0 c in DIMACS: 10649 10650 -10651 18 -10652 0 10649 10650 -10651 18 -10653 0 10649 10650 -10651 18 -10654 0 c 0-1 --> -1 c (-b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ -b^{9, 2}_0 ∧ -p_18) -> ( b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ b^{9, 3}_0) c in CNF: c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ p_18 ∨ b^{9, 3}_2 c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ p_18 ∨ -b^{9, 3}_1 c b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ p_18 ∨ b^{9, 3}_0 c in DIMACS: 10649 10650 10651 18 10652 0 10649 10650 10651 18 -10653 0 10649 10650 10651 18 10654 0 c -1-1 --> -2 c ( b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ b^{9, 2}_0 ∧ -p_18) -> ( b^{9, 3}_2 ∧ b^{9, 3}_1 ∧ -b^{9, 3}_0) c in CNF: c -b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ p_18 ∨ b^{9, 3}_2 c -b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ p_18 ∨ b^{9, 3}_1 c -b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ p_18 ∨ -b^{9, 3}_0 c in DIMACS: -10649 10650 -10651 18 10652 0 -10649 10650 -10651 18 10653 0 -10649 10650 -10651 18 -10654 0 c -2-1 --> break c ( b^{9, 2}_2 ∧ b^{9, 2}_1 ∧ -b^{9, 2}_0 ∧ -p_18) -> break c in CNF: c -b^{9, 2}_2 ∨ -b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ p_18 ∨ break c in DIMACS: -10649 -10650 10651 18 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 2}_2 ∧ -b^{9, 2}_1 ∧ -b^{9, 2}_0 ∧ true) c in CNF: c -b^{9, 2}_2 ∨ b^{9, 2}_1 ∨ b^{9, 2}_0 ∨ false c in DIMACS: -10649 10650 10651 0 c 3 does not represent an automaton state. c -(-b^{9, 2}_2 ∧ b^{9, 2}_1 ∧ b^{9, 2}_0 ∧ true) c in CNF: c b^{9, 2}_2 ∨ -b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ false c in DIMACS: 10649 -10650 -10651 0 c -3 does not represent an automaton state. c -( b^{9, 2}_2 ∧ b^{9, 2}_1 ∧ b^{9, 2}_0 ∧ true) c in CNF: c -b^{9, 2}_2 ∨ -b^{9, 2}_1 ∨ -b^{9, 2}_0 ∨ false c in DIMACS: -10649 -10650 -10651 0 c i = 3 c -2+1 --> -1 c ( b^{9, 3}_2 ∧ b^{9, 3}_1 ∧ -b^{9, 3}_0 ∧ p_27) -> ( b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ b^{9, 4}_0) c in CNF: c -b^{9, 3}_2 ∨ -b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ -p_27 ∨ b^{9, 4}_2 c -b^{9, 3}_2 ∨ -b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ -p_27 ∨ -b^{9, 4}_1 c -b^{9, 3}_2 ∨ -b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ -p_27 ∨ b^{9, 4}_0 c in DIMACS: -10652 -10653 10654 -27 10655 0 -10652 -10653 10654 -27 -10656 0 -10652 -10653 10654 -27 10657 0 c -1+1 --> 0 c ( b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ b^{9, 3}_0 ∧ p_27) -> (-b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ -b^{9, 4}_0) c in CNF: c -b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ -p_27 ∨ -b^{9, 4}_2 c -b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ -p_27 ∨ -b^{9, 4}_1 c -b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ -p_27 ∨ -b^{9, 4}_0 c in DIMACS: -10652 10653 -10654 -27 -10655 0 -10652 10653 -10654 -27 -10656 0 -10652 10653 -10654 -27 -10657 0 c 0+1 --> 1 c (-b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ -b^{9, 3}_0 ∧ p_27) -> (-b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ b^{9, 4}_0) c in CNF: c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ -p_27 ∨ -b^{9, 4}_2 c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ -p_27 ∨ -b^{9, 4}_1 c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ -p_27 ∨ b^{9, 4}_0 c in DIMACS: 10652 10653 10654 -27 -10655 0 10652 10653 10654 -27 -10656 0 10652 10653 10654 -27 10657 0 c 1+1 --> 2 c (-b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ b^{9, 3}_0 ∧ p_27) -> (-b^{9, 4}_2 ∧ b^{9, 4}_1 ∧ -b^{9, 4}_0) c in CNF: c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ -p_27 ∨ -b^{9, 4}_2 c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ -p_27 ∨ b^{9, 4}_1 c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ -p_27 ∨ -b^{9, 4}_0 c in DIMACS: 10652 10653 -10654 -27 -10655 0 10652 10653 -10654 -27 10656 0 10652 10653 -10654 -27 -10657 0 c 2+1 --> break c (-b^{9, 3}_2 ∧ b^{9, 3}_1 ∧ -b^{9, 3}_0 ∧ p_27) -> break c in CNF: c b^{9, 3}_2 ∨ -b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ -p_27 ∨ break c in DIMACS: 10652 -10653 10654 -27 1162 0 c 2-1 --> 1 c (-b^{9, 3}_2 ∧ b^{9, 3}_1 ∧ -b^{9, 3}_0 ∧ -p_27) -> (-b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ b^{9, 4}_0) c in CNF: c b^{9, 3}_2 ∨ -b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ p_27 ∨ -b^{9, 4}_2 c b^{9, 3}_2 ∨ -b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ p_27 ∨ -b^{9, 4}_1 c b^{9, 3}_2 ∨ -b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ p_27 ∨ b^{9, 4}_0 c in DIMACS: 10652 -10653 10654 27 -10655 0 10652 -10653 10654 27 -10656 0 10652 -10653 10654 27 10657 0 c 1-1 --> 0 c (-b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ b^{9, 3}_0 ∧ -p_27) -> (-b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ -b^{9, 4}_0) c in CNF: c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ p_27 ∨ -b^{9, 4}_2 c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ p_27 ∨ -b^{9, 4}_1 c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ p_27 ∨ -b^{9, 4}_0 c in DIMACS: 10652 10653 -10654 27 -10655 0 10652 10653 -10654 27 -10656 0 10652 10653 -10654 27 -10657 0 c 0-1 --> -1 c (-b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ -b^{9, 3}_0 ∧ -p_27) -> ( b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ b^{9, 4}_0) c in CNF: c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ p_27 ∨ b^{9, 4}_2 c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ p_27 ∨ -b^{9, 4}_1 c b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ p_27 ∨ b^{9, 4}_0 c in DIMACS: 10652 10653 10654 27 10655 0 10652 10653 10654 27 -10656 0 10652 10653 10654 27 10657 0 c -1-1 --> -2 c ( b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ b^{9, 3}_0 ∧ -p_27) -> ( b^{9, 4}_2 ∧ b^{9, 4}_1 ∧ -b^{9, 4}_0) c in CNF: c -b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ p_27 ∨ b^{9, 4}_2 c -b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ p_27 ∨ b^{9, 4}_1 c -b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ p_27 ∨ -b^{9, 4}_0 c in DIMACS: -10652 10653 -10654 27 10655 0 -10652 10653 -10654 27 10656 0 -10652 10653 -10654 27 -10657 0 c -2-1 --> break c ( b^{9, 3}_2 ∧ b^{9, 3}_1 ∧ -b^{9, 3}_0 ∧ -p_27) -> break c in CNF: c -b^{9, 3}_2 ∨ -b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ p_27 ∨ break c in DIMACS: -10652 -10653 10654 27 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 3}_2 ∧ -b^{9, 3}_1 ∧ -b^{9, 3}_0 ∧ true) c in CNF: c -b^{9, 3}_2 ∨ b^{9, 3}_1 ∨ b^{9, 3}_0 ∨ false c in DIMACS: -10652 10653 10654 0 c 3 does not represent an automaton state. c -(-b^{9, 3}_2 ∧ b^{9, 3}_1 ∧ b^{9, 3}_0 ∧ true) c in CNF: c b^{9, 3}_2 ∨ -b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ false c in DIMACS: 10652 -10653 -10654 0 c -3 does not represent an automaton state. c -( b^{9, 3}_2 ∧ b^{9, 3}_1 ∧ b^{9, 3}_0 ∧ true) c in CNF: c -b^{9, 3}_2 ∨ -b^{9, 3}_1 ∨ -b^{9, 3}_0 ∨ false c in DIMACS: -10652 -10653 -10654 0 c i = 4 c -2+1 --> -1 c ( b^{9, 4}_2 ∧ b^{9, 4}_1 ∧ -b^{9, 4}_0 ∧ p_36) -> ( b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ b^{9, 5}_0) c in CNF: c -b^{9, 4}_2 ∨ -b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ -p_36 ∨ b^{9, 5}_2 c -b^{9, 4}_2 ∨ -b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ -p_36 ∨ -b^{9, 5}_1 c -b^{9, 4}_2 ∨ -b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ -p_36 ∨ b^{9, 5}_0 c in DIMACS: -10655 -10656 10657 -36 10658 0 -10655 -10656 10657 -36 -10659 0 -10655 -10656 10657 -36 10660 0 c -1+1 --> 0 c ( b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ b^{9, 4}_0 ∧ p_36) -> (-b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ -b^{9, 5}_0) c in CNF: c -b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ -p_36 ∨ -b^{9, 5}_2 c -b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ -p_36 ∨ -b^{9, 5}_1 c -b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ -p_36 ∨ -b^{9, 5}_0 c in DIMACS: -10655 10656 -10657 -36 -10658 0 -10655 10656 -10657 -36 -10659 0 -10655 10656 -10657 -36 -10660 0 c 0+1 --> 1 c (-b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ -b^{9, 4}_0 ∧ p_36) -> (-b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ b^{9, 5}_0) c in CNF: c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ -p_36 ∨ -b^{9, 5}_2 c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ -p_36 ∨ -b^{9, 5}_1 c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ -p_36 ∨ b^{9, 5}_0 c in DIMACS: 10655 10656 10657 -36 -10658 0 10655 10656 10657 -36 -10659 0 10655 10656 10657 -36 10660 0 c 1+1 --> 2 c (-b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ b^{9, 4}_0 ∧ p_36) -> (-b^{9, 5}_2 ∧ b^{9, 5}_1 ∧ -b^{9, 5}_0) c in CNF: c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ -p_36 ∨ -b^{9, 5}_2 c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ -p_36 ∨ b^{9, 5}_1 c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ -p_36 ∨ -b^{9, 5}_0 c in DIMACS: 10655 10656 -10657 -36 -10658 0 10655 10656 -10657 -36 10659 0 10655 10656 -10657 -36 -10660 0 c 2+1 --> break c (-b^{9, 4}_2 ∧ b^{9, 4}_1 ∧ -b^{9, 4}_0 ∧ p_36) -> break c in CNF: c b^{9, 4}_2 ∨ -b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ -p_36 ∨ break c in DIMACS: 10655 -10656 10657 -36 1162 0 c 2-1 --> 1 c (-b^{9, 4}_2 ∧ b^{9, 4}_1 ∧ -b^{9, 4}_0 ∧ -p_36) -> (-b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ b^{9, 5}_0) c in CNF: c b^{9, 4}_2 ∨ -b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ p_36 ∨ -b^{9, 5}_2 c b^{9, 4}_2 ∨ -b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ p_36 ∨ -b^{9, 5}_1 c b^{9, 4}_2 ∨ -b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ p_36 ∨ b^{9, 5}_0 c in DIMACS: 10655 -10656 10657 36 -10658 0 10655 -10656 10657 36 -10659 0 10655 -10656 10657 36 10660 0 c 1-1 --> 0 c (-b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ b^{9, 4}_0 ∧ -p_36) -> (-b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ -b^{9, 5}_0) c in CNF: c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ p_36 ∨ -b^{9, 5}_2 c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ p_36 ∨ -b^{9, 5}_1 c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ p_36 ∨ -b^{9, 5}_0 c in DIMACS: 10655 10656 -10657 36 -10658 0 10655 10656 -10657 36 -10659 0 10655 10656 -10657 36 -10660 0 c 0-1 --> -1 c (-b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ -b^{9, 4}_0 ∧ -p_36) -> ( b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ b^{9, 5}_0) c in CNF: c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ p_36 ∨ b^{9, 5}_2 c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ p_36 ∨ -b^{9, 5}_1 c b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ p_36 ∨ b^{9, 5}_0 c in DIMACS: 10655 10656 10657 36 10658 0 10655 10656 10657 36 -10659 0 10655 10656 10657 36 10660 0 c -1-1 --> -2 c ( b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ b^{9, 4}_0 ∧ -p_36) -> ( b^{9, 5}_2 ∧ b^{9, 5}_1 ∧ -b^{9, 5}_0) c in CNF: c -b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ p_36 ∨ b^{9, 5}_2 c -b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ p_36 ∨ b^{9, 5}_1 c -b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ p_36 ∨ -b^{9, 5}_0 c in DIMACS: -10655 10656 -10657 36 10658 0 -10655 10656 -10657 36 10659 0 -10655 10656 -10657 36 -10660 0 c -2-1 --> break c ( b^{9, 4}_2 ∧ b^{9, 4}_1 ∧ -b^{9, 4}_0 ∧ -p_36) -> break c in CNF: c -b^{9, 4}_2 ∨ -b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ p_36 ∨ break c in DIMACS: -10655 -10656 10657 36 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 4}_2 ∧ -b^{9, 4}_1 ∧ -b^{9, 4}_0 ∧ true) c in CNF: c -b^{9, 4}_2 ∨ b^{9, 4}_1 ∨ b^{9, 4}_0 ∨ false c in DIMACS: -10655 10656 10657 0 c 3 does not represent an automaton state. c -(-b^{9, 4}_2 ∧ b^{9, 4}_1 ∧ b^{9, 4}_0 ∧ true) c in CNF: c b^{9, 4}_2 ∨ -b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ false c in DIMACS: 10655 -10656 -10657 0 c -3 does not represent an automaton state. c -( b^{9, 4}_2 ∧ b^{9, 4}_1 ∧ b^{9, 4}_0 ∧ true) c in CNF: c -b^{9, 4}_2 ∨ -b^{9, 4}_1 ∨ -b^{9, 4}_0 ∨ false c in DIMACS: -10655 -10656 -10657 0 c i = 5 c -2+1 --> -1 c ( b^{9, 5}_2 ∧ b^{9, 5}_1 ∧ -b^{9, 5}_0 ∧ p_45) -> ( b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ b^{9, 6}_0) c in CNF: c -b^{9, 5}_2 ∨ -b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ -p_45 ∨ b^{9, 6}_2 c -b^{9, 5}_2 ∨ -b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ -p_45 ∨ -b^{9, 6}_1 c -b^{9, 5}_2 ∨ -b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ -p_45 ∨ b^{9, 6}_0 c in DIMACS: -10658 -10659 10660 -45 10661 0 -10658 -10659 10660 -45 -10662 0 -10658 -10659 10660 -45 10663 0 c -1+1 --> 0 c ( b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ b^{9, 5}_0 ∧ p_45) -> (-b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ -b^{9, 6}_0) c in CNF: c -b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ -p_45 ∨ -b^{9, 6}_2 c -b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ -p_45 ∨ -b^{9, 6}_1 c -b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ -p_45 ∨ -b^{9, 6}_0 c in DIMACS: -10658 10659 -10660 -45 -10661 0 -10658 10659 -10660 -45 -10662 0 -10658 10659 -10660 -45 -10663 0 c 0+1 --> 1 c (-b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ -b^{9, 5}_0 ∧ p_45) -> (-b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ b^{9, 6}_0) c in CNF: c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ -p_45 ∨ -b^{9, 6}_2 c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ -p_45 ∨ -b^{9, 6}_1 c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ -p_45 ∨ b^{9, 6}_0 c in DIMACS: 10658 10659 10660 -45 -10661 0 10658 10659 10660 -45 -10662 0 10658 10659 10660 -45 10663 0 c 1+1 --> 2 c (-b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ b^{9, 5}_0 ∧ p_45) -> (-b^{9, 6}_2 ∧ b^{9, 6}_1 ∧ -b^{9, 6}_0) c in CNF: c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ -p_45 ∨ -b^{9, 6}_2 c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ -p_45 ∨ b^{9, 6}_1 c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ -p_45 ∨ -b^{9, 6}_0 c in DIMACS: 10658 10659 -10660 -45 -10661 0 10658 10659 -10660 -45 10662 0 10658 10659 -10660 -45 -10663 0 c 2+1 --> break c (-b^{9, 5}_2 ∧ b^{9, 5}_1 ∧ -b^{9, 5}_0 ∧ p_45) -> break c in CNF: c b^{9, 5}_2 ∨ -b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ -p_45 ∨ break c in DIMACS: 10658 -10659 10660 -45 1162 0 c 2-1 --> 1 c (-b^{9, 5}_2 ∧ b^{9, 5}_1 ∧ -b^{9, 5}_0 ∧ -p_45) -> (-b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ b^{9, 6}_0) c in CNF: c b^{9, 5}_2 ∨ -b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ p_45 ∨ -b^{9, 6}_2 c b^{9, 5}_2 ∨ -b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ p_45 ∨ -b^{9, 6}_1 c b^{9, 5}_2 ∨ -b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ p_45 ∨ b^{9, 6}_0 c in DIMACS: 10658 -10659 10660 45 -10661 0 10658 -10659 10660 45 -10662 0 10658 -10659 10660 45 10663 0 c 1-1 --> 0 c (-b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ b^{9, 5}_0 ∧ -p_45) -> (-b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ -b^{9, 6}_0) c in CNF: c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ p_45 ∨ -b^{9, 6}_2 c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ p_45 ∨ -b^{9, 6}_1 c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ p_45 ∨ -b^{9, 6}_0 c in DIMACS: 10658 10659 -10660 45 -10661 0 10658 10659 -10660 45 -10662 0 10658 10659 -10660 45 -10663 0 c 0-1 --> -1 c (-b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ -b^{9, 5}_0 ∧ -p_45) -> ( b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ b^{9, 6}_0) c in CNF: c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ p_45 ∨ b^{9, 6}_2 c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ p_45 ∨ -b^{9, 6}_1 c b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ p_45 ∨ b^{9, 6}_0 c in DIMACS: 10658 10659 10660 45 10661 0 10658 10659 10660 45 -10662 0 10658 10659 10660 45 10663 0 c -1-1 --> -2 c ( b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ b^{9, 5}_0 ∧ -p_45) -> ( b^{9, 6}_2 ∧ b^{9, 6}_1 ∧ -b^{9, 6}_0) c in CNF: c -b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ p_45 ∨ b^{9, 6}_2 c -b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ p_45 ∨ b^{9, 6}_1 c -b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ p_45 ∨ -b^{9, 6}_0 c in DIMACS: -10658 10659 -10660 45 10661 0 -10658 10659 -10660 45 10662 0 -10658 10659 -10660 45 -10663 0 c -2-1 --> break c ( b^{9, 5}_2 ∧ b^{9, 5}_1 ∧ -b^{9, 5}_0 ∧ -p_45) -> break c in CNF: c -b^{9, 5}_2 ∨ -b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ p_45 ∨ break c in DIMACS: -10658 -10659 10660 45 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 5}_2 ∧ -b^{9, 5}_1 ∧ -b^{9, 5}_0 ∧ true) c in CNF: c -b^{9, 5}_2 ∨ b^{9, 5}_1 ∨ b^{9, 5}_0 ∨ false c in DIMACS: -10658 10659 10660 0 c 3 does not represent an automaton state. c -(-b^{9, 5}_2 ∧ b^{9, 5}_1 ∧ b^{9, 5}_0 ∧ true) c in CNF: c b^{9, 5}_2 ∨ -b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ false c in DIMACS: 10658 -10659 -10660 0 c -3 does not represent an automaton state. c -( b^{9, 5}_2 ∧ b^{9, 5}_1 ∧ b^{9, 5}_0 ∧ true) c in CNF: c -b^{9, 5}_2 ∨ -b^{9, 5}_1 ∨ -b^{9, 5}_0 ∨ false c in DIMACS: -10658 -10659 -10660 0 c i = 6 c -2+1 --> -1 c ( b^{9, 6}_2 ∧ b^{9, 6}_1 ∧ -b^{9, 6}_0 ∧ p_54) -> ( b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ b^{9, 7}_0) c in CNF: c -b^{9, 6}_2 ∨ -b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ -p_54 ∨ b^{9, 7}_2 c -b^{9, 6}_2 ∨ -b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ -p_54 ∨ -b^{9, 7}_1 c -b^{9, 6}_2 ∨ -b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ -p_54 ∨ b^{9, 7}_0 c in DIMACS: -10661 -10662 10663 -54 10664 0 -10661 -10662 10663 -54 -10665 0 -10661 -10662 10663 -54 10666 0 c -1+1 --> 0 c ( b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ b^{9, 6}_0 ∧ p_54) -> (-b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ -b^{9, 7}_0) c in CNF: c -b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ -p_54 ∨ -b^{9, 7}_2 c -b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ -p_54 ∨ -b^{9, 7}_1 c -b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ -p_54 ∨ -b^{9, 7}_0 c in DIMACS: -10661 10662 -10663 -54 -10664 0 -10661 10662 -10663 -54 -10665 0 -10661 10662 -10663 -54 -10666 0 c 0+1 --> 1 c (-b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ -b^{9, 6}_0 ∧ p_54) -> (-b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ b^{9, 7}_0) c in CNF: c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ -p_54 ∨ -b^{9, 7}_2 c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ -p_54 ∨ -b^{9, 7}_1 c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ -p_54 ∨ b^{9, 7}_0 c in DIMACS: 10661 10662 10663 -54 -10664 0 10661 10662 10663 -54 -10665 0 10661 10662 10663 -54 10666 0 c 1+1 --> 2 c (-b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ b^{9, 6}_0 ∧ p_54) -> (-b^{9, 7}_2 ∧ b^{9, 7}_1 ∧ -b^{9, 7}_0) c in CNF: c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ -p_54 ∨ -b^{9, 7}_2 c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ -p_54 ∨ b^{9, 7}_1 c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ -p_54 ∨ -b^{9, 7}_0 c in DIMACS: 10661 10662 -10663 -54 -10664 0 10661 10662 -10663 -54 10665 0 10661 10662 -10663 -54 -10666 0 c 2+1 --> break c (-b^{9, 6}_2 ∧ b^{9, 6}_1 ∧ -b^{9, 6}_0 ∧ p_54) -> break c in CNF: c b^{9, 6}_2 ∨ -b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ -p_54 ∨ break c in DIMACS: 10661 -10662 10663 -54 1162 0 c 2-1 --> 1 c (-b^{9, 6}_2 ∧ b^{9, 6}_1 ∧ -b^{9, 6}_0 ∧ -p_54) -> (-b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ b^{9, 7}_0) c in CNF: c b^{9, 6}_2 ∨ -b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ p_54 ∨ -b^{9, 7}_2 c b^{9, 6}_2 ∨ -b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ p_54 ∨ -b^{9, 7}_1 c b^{9, 6}_2 ∨ -b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ p_54 ∨ b^{9, 7}_0 c in DIMACS: 10661 -10662 10663 54 -10664 0 10661 -10662 10663 54 -10665 0 10661 -10662 10663 54 10666 0 c 1-1 --> 0 c (-b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ b^{9, 6}_0 ∧ -p_54) -> (-b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ -b^{9, 7}_0) c in CNF: c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ p_54 ∨ -b^{9, 7}_2 c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ p_54 ∨ -b^{9, 7}_1 c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ p_54 ∨ -b^{9, 7}_0 c in DIMACS: 10661 10662 -10663 54 -10664 0 10661 10662 -10663 54 -10665 0 10661 10662 -10663 54 -10666 0 c 0-1 --> -1 c (-b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ -b^{9, 6}_0 ∧ -p_54) -> ( b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ b^{9, 7}_0) c in CNF: c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ p_54 ∨ b^{9, 7}_2 c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ p_54 ∨ -b^{9, 7}_1 c b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ p_54 ∨ b^{9, 7}_0 c in DIMACS: 10661 10662 10663 54 10664 0 10661 10662 10663 54 -10665 0 10661 10662 10663 54 10666 0 c -1-1 --> -2 c ( b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ b^{9, 6}_0 ∧ -p_54) -> ( b^{9, 7}_2 ∧ b^{9, 7}_1 ∧ -b^{9, 7}_0) c in CNF: c -b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ p_54 ∨ b^{9, 7}_2 c -b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ p_54 ∨ b^{9, 7}_1 c -b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ p_54 ∨ -b^{9, 7}_0 c in DIMACS: -10661 10662 -10663 54 10664 0 -10661 10662 -10663 54 10665 0 -10661 10662 -10663 54 -10666 0 c -2-1 --> break c ( b^{9, 6}_2 ∧ b^{9, 6}_1 ∧ -b^{9, 6}_0 ∧ -p_54) -> break c in CNF: c -b^{9, 6}_2 ∨ -b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ p_54 ∨ break c in DIMACS: -10661 -10662 10663 54 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 6}_2 ∧ -b^{9, 6}_1 ∧ -b^{9, 6}_0 ∧ true) c in CNF: c -b^{9, 6}_2 ∨ b^{9, 6}_1 ∨ b^{9, 6}_0 ∨ false c in DIMACS: -10661 10662 10663 0 c 3 does not represent an automaton state. c -(-b^{9, 6}_2 ∧ b^{9, 6}_1 ∧ b^{9, 6}_0 ∧ true) c in CNF: c b^{9, 6}_2 ∨ -b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ false c in DIMACS: 10661 -10662 -10663 0 c -3 does not represent an automaton state. c -( b^{9, 6}_2 ∧ b^{9, 6}_1 ∧ b^{9, 6}_0 ∧ true) c in CNF: c -b^{9, 6}_2 ∨ -b^{9, 6}_1 ∨ -b^{9, 6}_0 ∨ false c in DIMACS: -10661 -10662 -10663 0 c i = 7 c -2+1 --> -1 c ( b^{9, 7}_2 ∧ b^{9, 7}_1 ∧ -b^{9, 7}_0 ∧ p_63) -> ( b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ b^{9, 8}_0) c in CNF: c -b^{9, 7}_2 ∨ -b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ -p_63 ∨ b^{9, 8}_2 c -b^{9, 7}_2 ∨ -b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ -p_63 ∨ -b^{9, 8}_1 c -b^{9, 7}_2 ∨ -b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ -p_63 ∨ b^{9, 8}_0 c in DIMACS: -10664 -10665 10666 -63 10667 0 -10664 -10665 10666 -63 -10668 0 -10664 -10665 10666 -63 10669 0 c -1+1 --> 0 c ( b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ b^{9, 7}_0 ∧ p_63) -> (-b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ -b^{9, 8}_0) c in CNF: c -b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ -p_63 ∨ -b^{9, 8}_2 c -b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ -p_63 ∨ -b^{9, 8}_1 c -b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ -p_63 ∨ -b^{9, 8}_0 c in DIMACS: -10664 10665 -10666 -63 -10667 0 -10664 10665 -10666 -63 -10668 0 -10664 10665 -10666 -63 -10669 0 c 0+1 --> 1 c (-b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ -b^{9, 7}_0 ∧ p_63) -> (-b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ b^{9, 8}_0) c in CNF: c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ -p_63 ∨ -b^{9, 8}_2 c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ -p_63 ∨ -b^{9, 8}_1 c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ -p_63 ∨ b^{9, 8}_0 c in DIMACS: 10664 10665 10666 -63 -10667 0 10664 10665 10666 -63 -10668 0 10664 10665 10666 -63 10669 0 c 1+1 --> 2 c (-b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ b^{9, 7}_0 ∧ p_63) -> (-b^{9, 8}_2 ∧ b^{9, 8}_1 ∧ -b^{9, 8}_0) c in CNF: c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ -p_63 ∨ -b^{9, 8}_2 c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ -p_63 ∨ b^{9, 8}_1 c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ -p_63 ∨ -b^{9, 8}_0 c in DIMACS: 10664 10665 -10666 -63 -10667 0 10664 10665 -10666 -63 10668 0 10664 10665 -10666 -63 -10669 0 c 2+1 --> break c (-b^{9, 7}_2 ∧ b^{9, 7}_1 ∧ -b^{9, 7}_0 ∧ p_63) -> break c in CNF: c b^{9, 7}_2 ∨ -b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ -p_63 ∨ break c in DIMACS: 10664 -10665 10666 -63 1162 0 c 2-1 --> 1 c (-b^{9, 7}_2 ∧ b^{9, 7}_1 ∧ -b^{9, 7}_0 ∧ -p_63) -> (-b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ b^{9, 8}_0) c in CNF: c b^{9, 7}_2 ∨ -b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ p_63 ∨ -b^{9, 8}_2 c b^{9, 7}_2 ∨ -b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ p_63 ∨ -b^{9, 8}_1 c b^{9, 7}_2 ∨ -b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ p_63 ∨ b^{9, 8}_0 c in DIMACS: 10664 -10665 10666 63 -10667 0 10664 -10665 10666 63 -10668 0 10664 -10665 10666 63 10669 0 c 1-1 --> 0 c (-b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ b^{9, 7}_0 ∧ -p_63) -> (-b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ -b^{9, 8}_0) c in CNF: c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ p_63 ∨ -b^{9, 8}_2 c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ p_63 ∨ -b^{9, 8}_1 c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ p_63 ∨ -b^{9, 8}_0 c in DIMACS: 10664 10665 -10666 63 -10667 0 10664 10665 -10666 63 -10668 0 10664 10665 -10666 63 -10669 0 c 0-1 --> -1 c (-b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ -b^{9, 7}_0 ∧ -p_63) -> ( b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ b^{9, 8}_0) c in CNF: c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ p_63 ∨ b^{9, 8}_2 c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ p_63 ∨ -b^{9, 8}_1 c b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ p_63 ∨ b^{9, 8}_0 c in DIMACS: 10664 10665 10666 63 10667 0 10664 10665 10666 63 -10668 0 10664 10665 10666 63 10669 0 c -1-1 --> -2 c ( b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ b^{9, 7}_0 ∧ -p_63) -> ( b^{9, 8}_2 ∧ b^{9, 8}_1 ∧ -b^{9, 8}_0) c in CNF: c -b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ p_63 ∨ b^{9, 8}_2 c -b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ p_63 ∨ b^{9, 8}_1 c -b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ p_63 ∨ -b^{9, 8}_0 c in DIMACS: -10664 10665 -10666 63 10667 0 -10664 10665 -10666 63 10668 0 -10664 10665 -10666 63 -10669 0 c -2-1 --> break c ( b^{9, 7}_2 ∧ b^{9, 7}_1 ∧ -b^{9, 7}_0 ∧ -p_63) -> break c in CNF: c -b^{9, 7}_2 ∨ -b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ p_63 ∨ break c in DIMACS: -10664 -10665 10666 63 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 7}_2 ∧ -b^{9, 7}_1 ∧ -b^{9, 7}_0 ∧ true) c in CNF: c -b^{9, 7}_2 ∨ b^{9, 7}_1 ∨ b^{9, 7}_0 ∨ false c in DIMACS: -10664 10665 10666 0 c 3 does not represent an automaton state. c -(-b^{9, 7}_2 ∧ b^{9, 7}_1 ∧ b^{9, 7}_0 ∧ true) c in CNF: c b^{9, 7}_2 ∨ -b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ false c in DIMACS: 10664 -10665 -10666 0 c -3 does not represent an automaton state. c -( b^{9, 7}_2 ∧ b^{9, 7}_1 ∧ b^{9, 7}_0 ∧ true) c in CNF: c -b^{9, 7}_2 ∨ -b^{9, 7}_1 ∨ -b^{9, 7}_0 ∨ false c in DIMACS: -10664 -10665 -10666 0 c i = 8 c -2+1 --> -1 c ( b^{9, 8}_2 ∧ b^{9, 8}_1 ∧ -b^{9, 8}_0 ∧ p_72) -> ( b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ b^{9, 9}_0) c in CNF: c -b^{9, 8}_2 ∨ -b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ -p_72 ∨ b^{9, 9}_2 c -b^{9, 8}_2 ∨ -b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ -p_72 ∨ -b^{9, 9}_1 c -b^{9, 8}_2 ∨ -b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ -p_72 ∨ b^{9, 9}_0 c in DIMACS: -10667 -10668 10669 -72 10670 0 -10667 -10668 10669 -72 -10671 0 -10667 -10668 10669 -72 10672 0 c -1+1 --> 0 c ( b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ b^{9, 8}_0 ∧ p_72) -> (-b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ -b^{9, 9}_0) c in CNF: c -b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ -p_72 ∨ -b^{9, 9}_2 c -b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ -p_72 ∨ -b^{9, 9}_1 c -b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ -p_72 ∨ -b^{9, 9}_0 c in DIMACS: -10667 10668 -10669 -72 -10670 0 -10667 10668 -10669 -72 -10671 0 -10667 10668 -10669 -72 -10672 0 c 0+1 --> 1 c (-b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ -b^{9, 8}_0 ∧ p_72) -> (-b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ b^{9, 9}_0) c in CNF: c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ -p_72 ∨ -b^{9, 9}_2 c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ -p_72 ∨ -b^{9, 9}_1 c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ -p_72 ∨ b^{9, 9}_0 c in DIMACS: 10667 10668 10669 -72 -10670 0 10667 10668 10669 -72 -10671 0 10667 10668 10669 -72 10672 0 c 1+1 --> 2 c (-b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ b^{9, 8}_0 ∧ p_72) -> (-b^{9, 9}_2 ∧ b^{9, 9}_1 ∧ -b^{9, 9}_0) c in CNF: c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ -p_72 ∨ -b^{9, 9}_2 c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ -p_72 ∨ b^{9, 9}_1 c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ -p_72 ∨ -b^{9, 9}_0 c in DIMACS: 10667 10668 -10669 -72 -10670 0 10667 10668 -10669 -72 10671 0 10667 10668 -10669 -72 -10672 0 c 2+1 --> break c (-b^{9, 8}_2 ∧ b^{9, 8}_1 ∧ -b^{9, 8}_0 ∧ p_72) -> break c in CNF: c b^{9, 8}_2 ∨ -b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ -p_72 ∨ break c in DIMACS: 10667 -10668 10669 -72 1162 0 c 2-1 --> 1 c (-b^{9, 8}_2 ∧ b^{9, 8}_1 ∧ -b^{9, 8}_0 ∧ -p_72) -> (-b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ b^{9, 9}_0) c in CNF: c b^{9, 8}_2 ∨ -b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ p_72 ∨ -b^{9, 9}_2 c b^{9, 8}_2 ∨ -b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ p_72 ∨ -b^{9, 9}_1 c b^{9, 8}_2 ∨ -b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ p_72 ∨ b^{9, 9}_0 c in DIMACS: 10667 -10668 10669 72 -10670 0 10667 -10668 10669 72 -10671 0 10667 -10668 10669 72 10672 0 c 1-1 --> 0 c (-b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ b^{9, 8}_0 ∧ -p_72) -> (-b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ -b^{9, 9}_0) c in CNF: c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ p_72 ∨ -b^{9, 9}_2 c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ p_72 ∨ -b^{9, 9}_1 c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ p_72 ∨ -b^{9, 9}_0 c in DIMACS: 10667 10668 -10669 72 -10670 0 10667 10668 -10669 72 -10671 0 10667 10668 -10669 72 -10672 0 c 0-1 --> -1 c (-b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ -b^{9, 8}_0 ∧ -p_72) -> ( b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ b^{9, 9}_0) c in CNF: c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ p_72 ∨ b^{9, 9}_2 c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ p_72 ∨ -b^{9, 9}_1 c b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ p_72 ∨ b^{9, 9}_0 c in DIMACS: 10667 10668 10669 72 10670 0 10667 10668 10669 72 -10671 0 10667 10668 10669 72 10672 0 c -1-1 --> -2 c ( b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ b^{9, 8}_0 ∧ -p_72) -> ( b^{9, 9}_2 ∧ b^{9, 9}_1 ∧ -b^{9, 9}_0) c in CNF: c -b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ p_72 ∨ b^{9, 9}_2 c -b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ p_72 ∨ b^{9, 9}_1 c -b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ p_72 ∨ -b^{9, 9}_0 c in DIMACS: -10667 10668 -10669 72 10670 0 -10667 10668 -10669 72 10671 0 -10667 10668 -10669 72 -10672 0 c -2-1 --> break c ( b^{9, 8}_2 ∧ b^{9, 8}_1 ∧ -b^{9, 8}_0 ∧ -p_72) -> break c in CNF: c -b^{9, 8}_2 ∨ -b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ p_72 ∨ break c in DIMACS: -10667 -10668 10669 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 8}_2 ∧ -b^{9, 8}_1 ∧ -b^{9, 8}_0 ∧ true) c in CNF: c -b^{9, 8}_2 ∨ b^{9, 8}_1 ∨ b^{9, 8}_0 ∨ false c in DIMACS: -10667 10668 10669 0 c 3 does not represent an automaton state. c -(-b^{9, 8}_2 ∧ b^{9, 8}_1 ∧ b^{9, 8}_0 ∧ true) c in CNF: c b^{9, 8}_2 ∨ -b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ false c in DIMACS: 10667 -10668 -10669 0 c -3 does not represent an automaton state. c -( b^{9, 8}_2 ∧ b^{9, 8}_1 ∧ b^{9, 8}_0 ∧ true) c in CNF: c -b^{9, 8}_2 ∨ -b^{9, 8}_1 ∨ -b^{9, 8}_0 ∨ false c in DIMACS: -10667 -10668 -10669 0 c i = 9 c -2+1 --> -1 c ( b^{9, 9}_2 ∧ b^{9, 9}_1 ∧ -b^{9, 9}_0 ∧ p_81) -> ( b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ b^{9, 10}_0) c in CNF: c -b^{9, 9}_2 ∨ -b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ -p_81 ∨ b^{9, 10}_2 c -b^{9, 9}_2 ∨ -b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ -p_81 ∨ -b^{9, 10}_1 c -b^{9, 9}_2 ∨ -b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ -p_81 ∨ b^{9, 10}_0 c in DIMACS: -10670 -10671 10672 -81 10673 0 -10670 -10671 10672 -81 -10674 0 -10670 -10671 10672 -81 10675 0 c -1+1 --> 0 c ( b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ b^{9, 9}_0 ∧ p_81) -> (-b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ -b^{9, 10}_0) c in CNF: c -b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ -p_81 ∨ -b^{9, 10}_2 c -b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ -p_81 ∨ -b^{9, 10}_1 c -b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ -p_81 ∨ -b^{9, 10}_0 c in DIMACS: -10670 10671 -10672 -81 -10673 0 -10670 10671 -10672 -81 -10674 0 -10670 10671 -10672 -81 -10675 0 c 0+1 --> 1 c (-b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ -b^{9, 9}_0 ∧ p_81) -> (-b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ b^{9, 10}_0) c in CNF: c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ -p_81 ∨ -b^{9, 10}_2 c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ -p_81 ∨ -b^{9, 10}_1 c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ -p_81 ∨ b^{9, 10}_0 c in DIMACS: 10670 10671 10672 -81 -10673 0 10670 10671 10672 -81 -10674 0 10670 10671 10672 -81 10675 0 c 1+1 --> 2 c (-b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ b^{9, 9}_0 ∧ p_81) -> (-b^{9, 10}_2 ∧ b^{9, 10}_1 ∧ -b^{9, 10}_0) c in CNF: c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ -p_81 ∨ -b^{9, 10}_2 c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ -p_81 ∨ b^{9, 10}_1 c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ -p_81 ∨ -b^{9, 10}_0 c in DIMACS: 10670 10671 -10672 -81 -10673 0 10670 10671 -10672 -81 10674 0 10670 10671 -10672 -81 -10675 0 c 2+1 --> break c (-b^{9, 9}_2 ∧ b^{9, 9}_1 ∧ -b^{9, 9}_0 ∧ p_81) -> break c in CNF: c b^{9, 9}_2 ∨ -b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ -p_81 ∨ break c in DIMACS: 10670 -10671 10672 -81 1162 0 c 2-1 --> 1 c (-b^{9, 9}_2 ∧ b^{9, 9}_1 ∧ -b^{9, 9}_0 ∧ -p_81) -> (-b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ b^{9, 10}_0) c in CNF: c b^{9, 9}_2 ∨ -b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ p_81 ∨ -b^{9, 10}_2 c b^{9, 9}_2 ∨ -b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ p_81 ∨ -b^{9, 10}_1 c b^{9, 9}_2 ∨ -b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ p_81 ∨ b^{9, 10}_0 c in DIMACS: 10670 -10671 10672 81 -10673 0 10670 -10671 10672 81 -10674 0 10670 -10671 10672 81 10675 0 c 1-1 --> 0 c (-b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ b^{9, 9}_0 ∧ -p_81) -> (-b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ -b^{9, 10}_0) c in CNF: c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ p_81 ∨ -b^{9, 10}_2 c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ p_81 ∨ -b^{9, 10}_1 c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ p_81 ∨ -b^{9, 10}_0 c in DIMACS: 10670 10671 -10672 81 -10673 0 10670 10671 -10672 81 -10674 0 10670 10671 -10672 81 -10675 0 c 0-1 --> -1 c (-b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ -b^{9, 9}_0 ∧ -p_81) -> ( b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ b^{9, 10}_0) c in CNF: c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ p_81 ∨ b^{9, 10}_2 c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ p_81 ∨ -b^{9, 10}_1 c b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ p_81 ∨ b^{9, 10}_0 c in DIMACS: 10670 10671 10672 81 10673 0 10670 10671 10672 81 -10674 0 10670 10671 10672 81 10675 0 c -1-1 --> -2 c ( b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ b^{9, 9}_0 ∧ -p_81) -> ( b^{9, 10}_2 ∧ b^{9, 10}_1 ∧ -b^{9, 10}_0) c in CNF: c -b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ p_81 ∨ b^{9, 10}_2 c -b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ p_81 ∨ b^{9, 10}_1 c -b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ p_81 ∨ -b^{9, 10}_0 c in DIMACS: -10670 10671 -10672 81 10673 0 -10670 10671 -10672 81 10674 0 -10670 10671 -10672 81 -10675 0 c -2-1 --> break c ( b^{9, 9}_2 ∧ b^{9, 9}_1 ∧ -b^{9, 9}_0 ∧ -p_81) -> break c in CNF: c -b^{9, 9}_2 ∨ -b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ p_81 ∨ break c in DIMACS: -10670 -10671 10672 81 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 9}_2 ∧ -b^{9, 9}_1 ∧ -b^{9, 9}_0 ∧ true) c in CNF: c -b^{9, 9}_2 ∨ b^{9, 9}_1 ∨ b^{9, 9}_0 ∨ false c in DIMACS: -10670 10671 10672 0 c 3 does not represent an automaton state. c -(-b^{9, 9}_2 ∧ b^{9, 9}_1 ∧ b^{9, 9}_0 ∧ true) c in CNF: c b^{9, 9}_2 ∨ -b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ false c in DIMACS: 10670 -10671 -10672 0 c -3 does not represent an automaton state. c -( b^{9, 9}_2 ∧ b^{9, 9}_1 ∧ b^{9, 9}_0 ∧ true) c in CNF: c -b^{9, 9}_2 ∨ -b^{9, 9}_1 ∨ -b^{9, 9}_0 ∨ false c in DIMACS: -10670 -10671 -10672 0 c i = 10 c -2+1 --> -1 c ( b^{9, 10}_2 ∧ b^{9, 10}_1 ∧ -b^{9, 10}_0 ∧ p_90) -> ( b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ b^{9, 11}_0) c in CNF: c -b^{9, 10}_2 ∨ -b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ -p_90 ∨ b^{9, 11}_2 c -b^{9, 10}_2 ∨ -b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ -p_90 ∨ -b^{9, 11}_1 c -b^{9, 10}_2 ∨ -b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ -p_90 ∨ b^{9, 11}_0 c in DIMACS: -10673 -10674 10675 -90 10676 0 -10673 -10674 10675 -90 -10677 0 -10673 -10674 10675 -90 10678 0 c -1+1 --> 0 c ( b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ b^{9, 10}_0 ∧ p_90) -> (-b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ -b^{9, 11}_0) c in CNF: c -b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ -p_90 ∨ -b^{9, 11}_2 c -b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ -p_90 ∨ -b^{9, 11}_1 c -b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ -p_90 ∨ -b^{9, 11}_0 c in DIMACS: -10673 10674 -10675 -90 -10676 0 -10673 10674 -10675 -90 -10677 0 -10673 10674 -10675 -90 -10678 0 c 0+1 --> 1 c (-b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ -b^{9, 10}_0 ∧ p_90) -> (-b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ b^{9, 11}_0) c in CNF: c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ -p_90 ∨ -b^{9, 11}_2 c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ -p_90 ∨ -b^{9, 11}_1 c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ -p_90 ∨ b^{9, 11}_0 c in DIMACS: 10673 10674 10675 -90 -10676 0 10673 10674 10675 -90 -10677 0 10673 10674 10675 -90 10678 0 c 1+1 --> 2 c (-b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ b^{9, 10}_0 ∧ p_90) -> (-b^{9, 11}_2 ∧ b^{9, 11}_1 ∧ -b^{9, 11}_0) c in CNF: c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ -p_90 ∨ -b^{9, 11}_2 c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ -p_90 ∨ b^{9, 11}_1 c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ -p_90 ∨ -b^{9, 11}_0 c in DIMACS: 10673 10674 -10675 -90 -10676 0 10673 10674 -10675 -90 10677 0 10673 10674 -10675 -90 -10678 0 c 2+1 --> break c (-b^{9, 10}_2 ∧ b^{9, 10}_1 ∧ -b^{9, 10}_0 ∧ p_90) -> break c in CNF: c b^{9, 10}_2 ∨ -b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ -p_90 ∨ break c in DIMACS: 10673 -10674 10675 -90 1162 0 c 2-1 --> 1 c (-b^{9, 10}_2 ∧ b^{9, 10}_1 ∧ -b^{9, 10}_0 ∧ -p_90) -> (-b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ b^{9, 11}_0) c in CNF: c b^{9, 10}_2 ∨ -b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ p_90 ∨ -b^{9, 11}_2 c b^{9, 10}_2 ∨ -b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ p_90 ∨ -b^{9, 11}_1 c b^{9, 10}_2 ∨ -b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ p_90 ∨ b^{9, 11}_0 c in DIMACS: 10673 -10674 10675 90 -10676 0 10673 -10674 10675 90 -10677 0 10673 -10674 10675 90 10678 0 c 1-1 --> 0 c (-b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ b^{9, 10}_0 ∧ -p_90) -> (-b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ -b^{9, 11}_0) c in CNF: c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ p_90 ∨ -b^{9, 11}_2 c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ p_90 ∨ -b^{9, 11}_1 c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ p_90 ∨ -b^{9, 11}_0 c in DIMACS: 10673 10674 -10675 90 -10676 0 10673 10674 -10675 90 -10677 0 10673 10674 -10675 90 -10678 0 c 0-1 --> -1 c (-b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ -b^{9, 10}_0 ∧ -p_90) -> ( b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ b^{9, 11}_0) c in CNF: c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ p_90 ∨ b^{9, 11}_2 c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ p_90 ∨ -b^{9, 11}_1 c b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ p_90 ∨ b^{9, 11}_0 c in DIMACS: 10673 10674 10675 90 10676 0 10673 10674 10675 90 -10677 0 10673 10674 10675 90 10678 0 c -1-1 --> -2 c ( b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ b^{9, 10}_0 ∧ -p_90) -> ( b^{9, 11}_2 ∧ b^{9, 11}_1 ∧ -b^{9, 11}_0) c in CNF: c -b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ p_90 ∨ b^{9, 11}_2 c -b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ p_90 ∨ b^{9, 11}_1 c -b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ p_90 ∨ -b^{9, 11}_0 c in DIMACS: -10673 10674 -10675 90 10676 0 -10673 10674 -10675 90 10677 0 -10673 10674 -10675 90 -10678 0 c -2-1 --> break c ( b^{9, 10}_2 ∧ b^{9, 10}_1 ∧ -b^{9, 10}_0 ∧ -p_90) -> break c in CNF: c -b^{9, 10}_2 ∨ -b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ p_90 ∨ break c in DIMACS: -10673 -10674 10675 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 10}_2 ∧ -b^{9, 10}_1 ∧ -b^{9, 10}_0 ∧ true) c in CNF: c -b^{9, 10}_2 ∨ b^{9, 10}_1 ∨ b^{9, 10}_0 ∨ false c in DIMACS: -10673 10674 10675 0 c 3 does not represent an automaton state. c -(-b^{9, 10}_2 ∧ b^{9, 10}_1 ∧ b^{9, 10}_0 ∧ true) c in CNF: c b^{9, 10}_2 ∨ -b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ false c in DIMACS: 10673 -10674 -10675 0 c -3 does not represent an automaton state. c -( b^{9, 10}_2 ∧ b^{9, 10}_1 ∧ b^{9, 10}_0 ∧ true) c in CNF: c -b^{9, 10}_2 ∨ -b^{9, 10}_1 ∨ -b^{9, 10}_0 ∨ false c in DIMACS: -10673 -10674 -10675 0 c i = 11 c -2+1 --> -1 c ( b^{9, 11}_2 ∧ b^{9, 11}_1 ∧ -b^{9, 11}_0 ∧ p_99) -> ( b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ b^{9, 12}_0) c in CNF: c -b^{9, 11}_2 ∨ -b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ -p_99 ∨ b^{9, 12}_2 c -b^{9, 11}_2 ∨ -b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ -p_99 ∨ -b^{9, 12}_1 c -b^{9, 11}_2 ∨ -b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ -p_99 ∨ b^{9, 12}_0 c in DIMACS: -10676 -10677 10678 -99 10679 0 -10676 -10677 10678 -99 -10680 0 -10676 -10677 10678 -99 10681 0 c -1+1 --> 0 c ( b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ b^{9, 11}_0 ∧ p_99) -> (-b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ -b^{9, 12}_0) c in CNF: c -b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ -p_99 ∨ -b^{9, 12}_2 c -b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ -p_99 ∨ -b^{9, 12}_1 c -b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ -p_99 ∨ -b^{9, 12}_0 c in DIMACS: -10676 10677 -10678 -99 -10679 0 -10676 10677 -10678 -99 -10680 0 -10676 10677 -10678 -99 -10681 0 c 0+1 --> 1 c (-b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ -b^{9, 11}_0 ∧ p_99) -> (-b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ b^{9, 12}_0) c in CNF: c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ -p_99 ∨ -b^{9, 12}_2 c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ -p_99 ∨ -b^{9, 12}_1 c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ -p_99 ∨ b^{9, 12}_0 c in DIMACS: 10676 10677 10678 -99 -10679 0 10676 10677 10678 -99 -10680 0 10676 10677 10678 -99 10681 0 c 1+1 --> 2 c (-b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ b^{9, 11}_0 ∧ p_99) -> (-b^{9, 12}_2 ∧ b^{9, 12}_1 ∧ -b^{9, 12}_0) c in CNF: c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ -p_99 ∨ -b^{9, 12}_2 c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ -p_99 ∨ b^{9, 12}_1 c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ -p_99 ∨ -b^{9, 12}_0 c in DIMACS: 10676 10677 -10678 -99 -10679 0 10676 10677 -10678 -99 10680 0 10676 10677 -10678 -99 -10681 0 c 2+1 --> break c (-b^{9, 11}_2 ∧ b^{9, 11}_1 ∧ -b^{9, 11}_0 ∧ p_99) -> break c in CNF: c b^{9, 11}_2 ∨ -b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ -p_99 ∨ break c in DIMACS: 10676 -10677 10678 -99 1162 0 c 2-1 --> 1 c (-b^{9, 11}_2 ∧ b^{9, 11}_1 ∧ -b^{9, 11}_0 ∧ -p_99) -> (-b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ b^{9, 12}_0) c in CNF: c b^{9, 11}_2 ∨ -b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ p_99 ∨ -b^{9, 12}_2 c b^{9, 11}_2 ∨ -b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ p_99 ∨ -b^{9, 12}_1 c b^{9, 11}_2 ∨ -b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ p_99 ∨ b^{9, 12}_0 c in DIMACS: 10676 -10677 10678 99 -10679 0 10676 -10677 10678 99 -10680 0 10676 -10677 10678 99 10681 0 c 1-1 --> 0 c (-b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ b^{9, 11}_0 ∧ -p_99) -> (-b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ -b^{9, 12}_0) c in CNF: c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ p_99 ∨ -b^{9, 12}_2 c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ p_99 ∨ -b^{9, 12}_1 c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ p_99 ∨ -b^{9, 12}_0 c in DIMACS: 10676 10677 -10678 99 -10679 0 10676 10677 -10678 99 -10680 0 10676 10677 -10678 99 -10681 0 c 0-1 --> -1 c (-b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ -b^{9, 11}_0 ∧ -p_99) -> ( b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ b^{9, 12}_0) c in CNF: c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ p_99 ∨ b^{9, 12}_2 c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ p_99 ∨ -b^{9, 12}_1 c b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ p_99 ∨ b^{9, 12}_0 c in DIMACS: 10676 10677 10678 99 10679 0 10676 10677 10678 99 -10680 0 10676 10677 10678 99 10681 0 c -1-1 --> -2 c ( b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ b^{9, 11}_0 ∧ -p_99) -> ( b^{9, 12}_2 ∧ b^{9, 12}_1 ∧ -b^{9, 12}_0) c in CNF: c -b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ p_99 ∨ b^{9, 12}_2 c -b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ p_99 ∨ b^{9, 12}_1 c -b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ p_99 ∨ -b^{9, 12}_0 c in DIMACS: -10676 10677 -10678 99 10679 0 -10676 10677 -10678 99 10680 0 -10676 10677 -10678 99 -10681 0 c -2-1 --> break c ( b^{9, 11}_2 ∧ b^{9, 11}_1 ∧ -b^{9, 11}_0 ∧ -p_99) -> break c in CNF: c -b^{9, 11}_2 ∨ -b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ p_99 ∨ break c in DIMACS: -10676 -10677 10678 99 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 11}_2 ∧ -b^{9, 11}_1 ∧ -b^{9, 11}_0 ∧ true) c in CNF: c -b^{9, 11}_2 ∨ b^{9, 11}_1 ∨ b^{9, 11}_0 ∨ false c in DIMACS: -10676 10677 10678 0 c 3 does not represent an automaton state. c -(-b^{9, 11}_2 ∧ b^{9, 11}_1 ∧ b^{9, 11}_0 ∧ true) c in CNF: c b^{9, 11}_2 ∨ -b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ false c in DIMACS: 10676 -10677 -10678 0 c -3 does not represent an automaton state. c -( b^{9, 11}_2 ∧ b^{9, 11}_1 ∧ b^{9, 11}_0 ∧ true) c in CNF: c -b^{9, 11}_2 ∨ -b^{9, 11}_1 ∨ -b^{9, 11}_0 ∨ false c in DIMACS: -10676 -10677 -10678 0 c i = 12 c -2+1 --> -1 c ( b^{9, 12}_2 ∧ b^{9, 12}_1 ∧ -b^{9, 12}_0 ∧ p_108) -> ( b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ b^{9, 13}_0) c in CNF: c -b^{9, 12}_2 ∨ -b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ -p_108 ∨ b^{9, 13}_2 c -b^{9, 12}_2 ∨ -b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ -p_108 ∨ -b^{9, 13}_1 c -b^{9, 12}_2 ∨ -b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ -p_108 ∨ b^{9, 13}_0 c in DIMACS: -10679 -10680 10681 -108 10682 0 -10679 -10680 10681 -108 -10683 0 -10679 -10680 10681 -108 10684 0 c -1+1 --> 0 c ( b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ b^{9, 12}_0 ∧ p_108) -> (-b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ -b^{9, 13}_0) c in CNF: c -b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ -p_108 ∨ -b^{9, 13}_2 c -b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ -p_108 ∨ -b^{9, 13}_1 c -b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ -p_108 ∨ -b^{9, 13}_0 c in DIMACS: -10679 10680 -10681 -108 -10682 0 -10679 10680 -10681 -108 -10683 0 -10679 10680 -10681 -108 -10684 0 c 0+1 --> 1 c (-b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ -b^{9, 12}_0 ∧ p_108) -> (-b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ b^{9, 13}_0) c in CNF: c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ -p_108 ∨ -b^{9, 13}_2 c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ -p_108 ∨ -b^{9, 13}_1 c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ -p_108 ∨ b^{9, 13}_0 c in DIMACS: 10679 10680 10681 -108 -10682 0 10679 10680 10681 -108 -10683 0 10679 10680 10681 -108 10684 0 c 1+1 --> 2 c (-b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ b^{9, 12}_0 ∧ p_108) -> (-b^{9, 13}_2 ∧ b^{9, 13}_1 ∧ -b^{9, 13}_0) c in CNF: c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ -p_108 ∨ -b^{9, 13}_2 c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ -p_108 ∨ b^{9, 13}_1 c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ -p_108 ∨ -b^{9, 13}_0 c in DIMACS: 10679 10680 -10681 -108 -10682 0 10679 10680 -10681 -108 10683 0 10679 10680 -10681 -108 -10684 0 c 2+1 --> break c (-b^{9, 12}_2 ∧ b^{9, 12}_1 ∧ -b^{9, 12}_0 ∧ p_108) -> break c in CNF: c b^{9, 12}_2 ∨ -b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ -p_108 ∨ break c in DIMACS: 10679 -10680 10681 -108 1162 0 c 2-1 --> 1 c (-b^{9, 12}_2 ∧ b^{9, 12}_1 ∧ -b^{9, 12}_0 ∧ -p_108) -> (-b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ b^{9, 13}_0) c in CNF: c b^{9, 12}_2 ∨ -b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ p_108 ∨ -b^{9, 13}_2 c b^{9, 12}_2 ∨ -b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ p_108 ∨ -b^{9, 13}_1 c b^{9, 12}_2 ∨ -b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ p_108 ∨ b^{9, 13}_0 c in DIMACS: 10679 -10680 10681 108 -10682 0 10679 -10680 10681 108 -10683 0 10679 -10680 10681 108 10684 0 c 1-1 --> 0 c (-b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ b^{9, 12}_0 ∧ -p_108) -> (-b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ -b^{9, 13}_0) c in CNF: c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ p_108 ∨ -b^{9, 13}_2 c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ p_108 ∨ -b^{9, 13}_1 c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ p_108 ∨ -b^{9, 13}_0 c in DIMACS: 10679 10680 -10681 108 -10682 0 10679 10680 -10681 108 -10683 0 10679 10680 -10681 108 -10684 0 c 0-1 --> -1 c (-b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ -b^{9, 12}_0 ∧ -p_108) -> ( b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ b^{9, 13}_0) c in CNF: c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ p_108 ∨ b^{9, 13}_2 c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ p_108 ∨ -b^{9, 13}_1 c b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ p_108 ∨ b^{9, 13}_0 c in DIMACS: 10679 10680 10681 108 10682 0 10679 10680 10681 108 -10683 0 10679 10680 10681 108 10684 0 c -1-1 --> -2 c ( b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ b^{9, 12}_0 ∧ -p_108) -> ( b^{9, 13}_2 ∧ b^{9, 13}_1 ∧ -b^{9, 13}_0) c in CNF: c -b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ p_108 ∨ b^{9, 13}_2 c -b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ p_108 ∨ b^{9, 13}_1 c -b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ p_108 ∨ -b^{9, 13}_0 c in DIMACS: -10679 10680 -10681 108 10682 0 -10679 10680 -10681 108 10683 0 -10679 10680 -10681 108 -10684 0 c -2-1 --> break c ( b^{9, 12}_2 ∧ b^{9, 12}_1 ∧ -b^{9, 12}_0 ∧ -p_108) -> break c in CNF: c -b^{9, 12}_2 ∨ -b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ p_108 ∨ break c in DIMACS: -10679 -10680 10681 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 12}_2 ∧ -b^{9, 12}_1 ∧ -b^{9, 12}_0 ∧ true) c in CNF: c -b^{9, 12}_2 ∨ b^{9, 12}_1 ∨ b^{9, 12}_0 ∨ false c in DIMACS: -10679 10680 10681 0 c 3 does not represent an automaton state. c -(-b^{9, 12}_2 ∧ b^{9, 12}_1 ∧ b^{9, 12}_0 ∧ true) c in CNF: c b^{9, 12}_2 ∨ -b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ false c in DIMACS: 10679 -10680 -10681 0 c -3 does not represent an automaton state. c -( b^{9, 12}_2 ∧ b^{9, 12}_1 ∧ b^{9, 12}_0 ∧ true) c in CNF: c -b^{9, 12}_2 ∨ -b^{9, 12}_1 ∨ -b^{9, 12}_0 ∨ false c in DIMACS: -10679 -10680 -10681 0 c i = 13 c -2+1 --> -1 c ( b^{9, 13}_2 ∧ b^{9, 13}_1 ∧ -b^{9, 13}_0 ∧ p_117) -> ( b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ b^{9, 14}_0) c in CNF: c -b^{9, 13}_2 ∨ -b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ -p_117 ∨ b^{9, 14}_2 c -b^{9, 13}_2 ∨ -b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ -p_117 ∨ -b^{9, 14}_1 c -b^{9, 13}_2 ∨ -b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ -p_117 ∨ b^{9, 14}_0 c in DIMACS: -10682 -10683 10684 -117 10685 0 -10682 -10683 10684 -117 -10686 0 -10682 -10683 10684 -117 10687 0 c -1+1 --> 0 c ( b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ b^{9, 13}_0 ∧ p_117) -> (-b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ -b^{9, 14}_0) c in CNF: c -b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ -p_117 ∨ -b^{9, 14}_2 c -b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ -p_117 ∨ -b^{9, 14}_1 c -b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ -p_117 ∨ -b^{9, 14}_0 c in DIMACS: -10682 10683 -10684 -117 -10685 0 -10682 10683 -10684 -117 -10686 0 -10682 10683 -10684 -117 -10687 0 c 0+1 --> 1 c (-b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ -b^{9, 13}_0 ∧ p_117) -> (-b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ b^{9, 14}_0) c in CNF: c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ -p_117 ∨ -b^{9, 14}_2 c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ -p_117 ∨ -b^{9, 14}_1 c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ -p_117 ∨ b^{9, 14}_0 c in DIMACS: 10682 10683 10684 -117 -10685 0 10682 10683 10684 -117 -10686 0 10682 10683 10684 -117 10687 0 c 1+1 --> 2 c (-b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ b^{9, 13}_0 ∧ p_117) -> (-b^{9, 14}_2 ∧ b^{9, 14}_1 ∧ -b^{9, 14}_0) c in CNF: c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ -p_117 ∨ -b^{9, 14}_2 c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ -p_117 ∨ b^{9, 14}_1 c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ -p_117 ∨ -b^{9, 14}_0 c in DIMACS: 10682 10683 -10684 -117 -10685 0 10682 10683 -10684 -117 10686 0 10682 10683 -10684 -117 -10687 0 c 2+1 --> break c (-b^{9, 13}_2 ∧ b^{9, 13}_1 ∧ -b^{9, 13}_0 ∧ p_117) -> break c in CNF: c b^{9, 13}_2 ∨ -b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ -p_117 ∨ break c in DIMACS: 10682 -10683 10684 -117 1162 0 c 2-1 --> 1 c (-b^{9, 13}_2 ∧ b^{9, 13}_1 ∧ -b^{9, 13}_0 ∧ -p_117) -> (-b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ b^{9, 14}_0) c in CNF: c b^{9, 13}_2 ∨ -b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ p_117 ∨ -b^{9, 14}_2 c b^{9, 13}_2 ∨ -b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ p_117 ∨ -b^{9, 14}_1 c b^{9, 13}_2 ∨ -b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ p_117 ∨ b^{9, 14}_0 c in DIMACS: 10682 -10683 10684 117 -10685 0 10682 -10683 10684 117 -10686 0 10682 -10683 10684 117 10687 0 c 1-1 --> 0 c (-b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ b^{9, 13}_0 ∧ -p_117) -> (-b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ -b^{9, 14}_0) c in CNF: c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ p_117 ∨ -b^{9, 14}_2 c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ p_117 ∨ -b^{9, 14}_1 c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ p_117 ∨ -b^{9, 14}_0 c in DIMACS: 10682 10683 -10684 117 -10685 0 10682 10683 -10684 117 -10686 0 10682 10683 -10684 117 -10687 0 c 0-1 --> -1 c (-b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ -b^{9, 13}_0 ∧ -p_117) -> ( b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ b^{9, 14}_0) c in CNF: c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ p_117 ∨ b^{9, 14}_2 c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ p_117 ∨ -b^{9, 14}_1 c b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ p_117 ∨ b^{9, 14}_0 c in DIMACS: 10682 10683 10684 117 10685 0 10682 10683 10684 117 -10686 0 10682 10683 10684 117 10687 0 c -1-1 --> -2 c ( b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ b^{9, 13}_0 ∧ -p_117) -> ( b^{9, 14}_2 ∧ b^{9, 14}_1 ∧ -b^{9, 14}_0) c in CNF: c -b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ p_117 ∨ b^{9, 14}_2 c -b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ p_117 ∨ b^{9, 14}_1 c -b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ p_117 ∨ -b^{9, 14}_0 c in DIMACS: -10682 10683 -10684 117 10685 0 -10682 10683 -10684 117 10686 0 -10682 10683 -10684 117 -10687 0 c -2-1 --> break c ( b^{9, 13}_2 ∧ b^{9, 13}_1 ∧ -b^{9, 13}_0 ∧ -p_117) -> break c in CNF: c -b^{9, 13}_2 ∨ -b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ p_117 ∨ break c in DIMACS: -10682 -10683 10684 117 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 13}_2 ∧ -b^{9, 13}_1 ∧ -b^{9, 13}_0 ∧ true) c in CNF: c -b^{9, 13}_2 ∨ b^{9, 13}_1 ∨ b^{9, 13}_0 ∨ false c in DIMACS: -10682 10683 10684 0 c 3 does not represent an automaton state. c -(-b^{9, 13}_2 ∧ b^{9, 13}_1 ∧ b^{9, 13}_0 ∧ true) c in CNF: c b^{9, 13}_2 ∨ -b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ false c in DIMACS: 10682 -10683 -10684 0 c -3 does not represent an automaton state. c -( b^{9, 13}_2 ∧ b^{9, 13}_1 ∧ b^{9, 13}_0 ∧ true) c in CNF: c -b^{9, 13}_2 ∨ -b^{9, 13}_1 ∨ -b^{9, 13}_0 ∨ false c in DIMACS: -10682 -10683 -10684 0 c i = 14 c -2+1 --> -1 c ( b^{9, 14}_2 ∧ b^{9, 14}_1 ∧ -b^{9, 14}_0 ∧ p_126) -> ( b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ b^{9, 15}_0) c in CNF: c -b^{9, 14}_2 ∨ -b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ -p_126 ∨ b^{9, 15}_2 c -b^{9, 14}_2 ∨ -b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ -p_126 ∨ -b^{9, 15}_1 c -b^{9, 14}_2 ∨ -b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ -p_126 ∨ b^{9, 15}_0 c in DIMACS: -10685 -10686 10687 -126 10688 0 -10685 -10686 10687 -126 -10689 0 -10685 -10686 10687 -126 10690 0 c -1+1 --> 0 c ( b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ b^{9, 14}_0 ∧ p_126) -> (-b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ -b^{9, 15}_0) c in CNF: c -b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ -p_126 ∨ -b^{9, 15}_2 c -b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ -p_126 ∨ -b^{9, 15}_1 c -b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ -p_126 ∨ -b^{9, 15}_0 c in DIMACS: -10685 10686 -10687 -126 -10688 0 -10685 10686 -10687 -126 -10689 0 -10685 10686 -10687 -126 -10690 0 c 0+1 --> 1 c (-b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ -b^{9, 14}_0 ∧ p_126) -> (-b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ b^{9, 15}_0) c in CNF: c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ -p_126 ∨ -b^{9, 15}_2 c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ -p_126 ∨ -b^{9, 15}_1 c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ -p_126 ∨ b^{9, 15}_0 c in DIMACS: 10685 10686 10687 -126 -10688 0 10685 10686 10687 -126 -10689 0 10685 10686 10687 -126 10690 0 c 1+1 --> 2 c (-b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ b^{9, 14}_0 ∧ p_126) -> (-b^{9, 15}_2 ∧ b^{9, 15}_1 ∧ -b^{9, 15}_0) c in CNF: c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ -p_126 ∨ -b^{9, 15}_2 c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ -p_126 ∨ b^{9, 15}_1 c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ -p_126 ∨ -b^{9, 15}_0 c in DIMACS: 10685 10686 -10687 -126 -10688 0 10685 10686 -10687 -126 10689 0 10685 10686 -10687 -126 -10690 0 c 2+1 --> break c (-b^{9, 14}_2 ∧ b^{9, 14}_1 ∧ -b^{9, 14}_0 ∧ p_126) -> break c in CNF: c b^{9, 14}_2 ∨ -b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ -p_126 ∨ break c in DIMACS: 10685 -10686 10687 -126 1162 0 c 2-1 --> 1 c (-b^{9, 14}_2 ∧ b^{9, 14}_1 ∧ -b^{9, 14}_0 ∧ -p_126) -> (-b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ b^{9, 15}_0) c in CNF: c b^{9, 14}_2 ∨ -b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ p_126 ∨ -b^{9, 15}_2 c b^{9, 14}_2 ∨ -b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ p_126 ∨ -b^{9, 15}_1 c b^{9, 14}_2 ∨ -b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ p_126 ∨ b^{9, 15}_0 c in DIMACS: 10685 -10686 10687 126 -10688 0 10685 -10686 10687 126 -10689 0 10685 -10686 10687 126 10690 0 c 1-1 --> 0 c (-b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ b^{9, 14}_0 ∧ -p_126) -> (-b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ -b^{9, 15}_0) c in CNF: c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ p_126 ∨ -b^{9, 15}_2 c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ p_126 ∨ -b^{9, 15}_1 c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ p_126 ∨ -b^{9, 15}_0 c in DIMACS: 10685 10686 -10687 126 -10688 0 10685 10686 -10687 126 -10689 0 10685 10686 -10687 126 -10690 0 c 0-1 --> -1 c (-b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ -b^{9, 14}_0 ∧ -p_126) -> ( b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ b^{9, 15}_0) c in CNF: c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ p_126 ∨ b^{9, 15}_2 c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ p_126 ∨ -b^{9, 15}_1 c b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ p_126 ∨ b^{9, 15}_0 c in DIMACS: 10685 10686 10687 126 10688 0 10685 10686 10687 126 -10689 0 10685 10686 10687 126 10690 0 c -1-1 --> -2 c ( b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ b^{9, 14}_0 ∧ -p_126) -> ( b^{9, 15}_2 ∧ b^{9, 15}_1 ∧ -b^{9, 15}_0) c in CNF: c -b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ p_126 ∨ b^{9, 15}_2 c -b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ p_126 ∨ b^{9, 15}_1 c -b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ p_126 ∨ -b^{9, 15}_0 c in DIMACS: -10685 10686 -10687 126 10688 0 -10685 10686 -10687 126 10689 0 -10685 10686 -10687 126 -10690 0 c -2-1 --> break c ( b^{9, 14}_2 ∧ b^{9, 14}_1 ∧ -b^{9, 14}_0 ∧ -p_126) -> break c in CNF: c -b^{9, 14}_2 ∨ -b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ p_126 ∨ break c in DIMACS: -10685 -10686 10687 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 14}_2 ∧ -b^{9, 14}_1 ∧ -b^{9, 14}_0 ∧ true) c in CNF: c -b^{9, 14}_2 ∨ b^{9, 14}_1 ∨ b^{9, 14}_0 ∨ false c in DIMACS: -10685 10686 10687 0 c 3 does not represent an automaton state. c -(-b^{9, 14}_2 ∧ b^{9, 14}_1 ∧ b^{9, 14}_0 ∧ true) c in CNF: c b^{9, 14}_2 ∨ -b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ false c in DIMACS: 10685 -10686 -10687 0 c -3 does not represent an automaton state. c -( b^{9, 14}_2 ∧ b^{9, 14}_1 ∧ b^{9, 14}_0 ∧ true) c in CNF: c -b^{9, 14}_2 ∨ -b^{9, 14}_1 ∨ -b^{9, 14}_0 ∨ false c in DIMACS: -10685 -10686 -10687 0 c i = 15 c -2+1 --> -1 c ( b^{9, 15}_2 ∧ b^{9, 15}_1 ∧ -b^{9, 15}_0 ∧ p_135) -> ( b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ b^{9, 16}_0) c in CNF: c -b^{9, 15}_2 ∨ -b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ -p_135 ∨ b^{9, 16}_2 c -b^{9, 15}_2 ∨ -b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ -p_135 ∨ -b^{9, 16}_1 c -b^{9, 15}_2 ∨ -b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ -p_135 ∨ b^{9, 16}_0 c in DIMACS: -10688 -10689 10690 -135 10691 0 -10688 -10689 10690 -135 -10692 0 -10688 -10689 10690 -135 10693 0 c -1+1 --> 0 c ( b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ b^{9, 15}_0 ∧ p_135) -> (-b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ -b^{9, 16}_0) c in CNF: c -b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ -p_135 ∨ -b^{9, 16}_2 c -b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ -p_135 ∨ -b^{9, 16}_1 c -b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ -p_135 ∨ -b^{9, 16}_0 c in DIMACS: -10688 10689 -10690 -135 -10691 0 -10688 10689 -10690 -135 -10692 0 -10688 10689 -10690 -135 -10693 0 c 0+1 --> 1 c (-b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ -b^{9, 15}_0 ∧ p_135) -> (-b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ b^{9, 16}_0) c in CNF: c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ -p_135 ∨ -b^{9, 16}_2 c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ -p_135 ∨ -b^{9, 16}_1 c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ -p_135 ∨ b^{9, 16}_0 c in DIMACS: 10688 10689 10690 -135 -10691 0 10688 10689 10690 -135 -10692 0 10688 10689 10690 -135 10693 0 c 1+1 --> 2 c (-b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ b^{9, 15}_0 ∧ p_135) -> (-b^{9, 16}_2 ∧ b^{9, 16}_1 ∧ -b^{9, 16}_0) c in CNF: c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ -p_135 ∨ -b^{9, 16}_2 c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ -p_135 ∨ b^{9, 16}_1 c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ -p_135 ∨ -b^{9, 16}_0 c in DIMACS: 10688 10689 -10690 -135 -10691 0 10688 10689 -10690 -135 10692 0 10688 10689 -10690 -135 -10693 0 c 2+1 --> break c (-b^{9, 15}_2 ∧ b^{9, 15}_1 ∧ -b^{9, 15}_0 ∧ p_135) -> break c in CNF: c b^{9, 15}_2 ∨ -b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ -p_135 ∨ break c in DIMACS: 10688 -10689 10690 -135 1162 0 c 2-1 --> 1 c (-b^{9, 15}_2 ∧ b^{9, 15}_1 ∧ -b^{9, 15}_0 ∧ -p_135) -> (-b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ b^{9, 16}_0) c in CNF: c b^{9, 15}_2 ∨ -b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ p_135 ∨ -b^{9, 16}_2 c b^{9, 15}_2 ∨ -b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ p_135 ∨ -b^{9, 16}_1 c b^{9, 15}_2 ∨ -b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ p_135 ∨ b^{9, 16}_0 c in DIMACS: 10688 -10689 10690 135 -10691 0 10688 -10689 10690 135 -10692 0 10688 -10689 10690 135 10693 0 c 1-1 --> 0 c (-b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ b^{9, 15}_0 ∧ -p_135) -> (-b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ -b^{9, 16}_0) c in CNF: c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ p_135 ∨ -b^{9, 16}_2 c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ p_135 ∨ -b^{9, 16}_1 c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ p_135 ∨ -b^{9, 16}_0 c in DIMACS: 10688 10689 -10690 135 -10691 0 10688 10689 -10690 135 -10692 0 10688 10689 -10690 135 -10693 0 c 0-1 --> -1 c (-b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ -b^{9, 15}_0 ∧ -p_135) -> ( b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ b^{9, 16}_0) c in CNF: c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ p_135 ∨ b^{9, 16}_2 c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ p_135 ∨ -b^{9, 16}_1 c b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ p_135 ∨ b^{9, 16}_0 c in DIMACS: 10688 10689 10690 135 10691 0 10688 10689 10690 135 -10692 0 10688 10689 10690 135 10693 0 c -1-1 --> -2 c ( b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ b^{9, 15}_0 ∧ -p_135) -> ( b^{9, 16}_2 ∧ b^{9, 16}_1 ∧ -b^{9, 16}_0) c in CNF: c -b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ p_135 ∨ b^{9, 16}_2 c -b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ p_135 ∨ b^{9, 16}_1 c -b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ p_135 ∨ -b^{9, 16}_0 c in DIMACS: -10688 10689 -10690 135 10691 0 -10688 10689 -10690 135 10692 0 -10688 10689 -10690 135 -10693 0 c -2-1 --> break c ( b^{9, 15}_2 ∧ b^{9, 15}_1 ∧ -b^{9, 15}_0 ∧ -p_135) -> break c in CNF: c -b^{9, 15}_2 ∨ -b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ p_135 ∨ break c in DIMACS: -10688 -10689 10690 135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 15}_2 ∧ -b^{9, 15}_1 ∧ -b^{9, 15}_0 ∧ true) c in CNF: c -b^{9, 15}_2 ∨ b^{9, 15}_1 ∨ b^{9, 15}_0 ∨ false c in DIMACS: -10688 10689 10690 0 c 3 does not represent an automaton state. c -(-b^{9, 15}_2 ∧ b^{9, 15}_1 ∧ b^{9, 15}_0 ∧ true) c in CNF: c b^{9, 15}_2 ∨ -b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ false c in DIMACS: 10688 -10689 -10690 0 c -3 does not represent an automaton state. c -( b^{9, 15}_2 ∧ b^{9, 15}_1 ∧ b^{9, 15}_0 ∧ true) c in CNF: c -b^{9, 15}_2 ∨ -b^{9, 15}_1 ∨ -b^{9, 15}_0 ∨ false c in DIMACS: -10688 -10689 -10690 0 c i = 16 c -2+1 --> -1 c ( b^{9, 16}_2 ∧ b^{9, 16}_1 ∧ -b^{9, 16}_0 ∧ p_144) -> ( b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ b^{9, 17}_0) c in CNF: c -b^{9, 16}_2 ∨ -b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ -p_144 ∨ b^{9, 17}_2 c -b^{9, 16}_2 ∨ -b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ -p_144 ∨ -b^{9, 17}_1 c -b^{9, 16}_2 ∨ -b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ -p_144 ∨ b^{9, 17}_0 c in DIMACS: -10691 -10692 10693 -144 10694 0 -10691 -10692 10693 -144 -10695 0 -10691 -10692 10693 -144 10696 0 c -1+1 --> 0 c ( b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ b^{9, 16}_0 ∧ p_144) -> (-b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ -b^{9, 17}_0) c in CNF: c -b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ -p_144 ∨ -b^{9, 17}_2 c -b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ -p_144 ∨ -b^{9, 17}_1 c -b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ -p_144 ∨ -b^{9, 17}_0 c in DIMACS: -10691 10692 -10693 -144 -10694 0 -10691 10692 -10693 -144 -10695 0 -10691 10692 -10693 -144 -10696 0 c 0+1 --> 1 c (-b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ -b^{9, 16}_0 ∧ p_144) -> (-b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ b^{9, 17}_0) c in CNF: c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ -p_144 ∨ -b^{9, 17}_2 c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ -p_144 ∨ -b^{9, 17}_1 c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ -p_144 ∨ b^{9, 17}_0 c in DIMACS: 10691 10692 10693 -144 -10694 0 10691 10692 10693 -144 -10695 0 10691 10692 10693 -144 10696 0 c 1+1 --> 2 c (-b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ b^{9, 16}_0 ∧ p_144) -> (-b^{9, 17}_2 ∧ b^{9, 17}_1 ∧ -b^{9, 17}_0) c in CNF: c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ -p_144 ∨ -b^{9, 17}_2 c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ -p_144 ∨ b^{9, 17}_1 c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ -p_144 ∨ -b^{9, 17}_0 c in DIMACS: 10691 10692 -10693 -144 -10694 0 10691 10692 -10693 -144 10695 0 10691 10692 -10693 -144 -10696 0 c 2+1 --> break c (-b^{9, 16}_2 ∧ b^{9, 16}_1 ∧ -b^{9, 16}_0 ∧ p_144) -> break c in CNF: c b^{9, 16}_2 ∨ -b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ -p_144 ∨ break c in DIMACS: 10691 -10692 10693 -144 1162 0 c 2-1 --> 1 c (-b^{9, 16}_2 ∧ b^{9, 16}_1 ∧ -b^{9, 16}_0 ∧ -p_144) -> (-b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ b^{9, 17}_0) c in CNF: c b^{9, 16}_2 ∨ -b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ p_144 ∨ -b^{9, 17}_2 c b^{9, 16}_2 ∨ -b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ p_144 ∨ -b^{9, 17}_1 c b^{9, 16}_2 ∨ -b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ p_144 ∨ b^{9, 17}_0 c in DIMACS: 10691 -10692 10693 144 -10694 0 10691 -10692 10693 144 -10695 0 10691 -10692 10693 144 10696 0 c 1-1 --> 0 c (-b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ b^{9, 16}_0 ∧ -p_144) -> (-b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ -b^{9, 17}_0) c in CNF: c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ p_144 ∨ -b^{9, 17}_2 c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ p_144 ∨ -b^{9, 17}_1 c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ p_144 ∨ -b^{9, 17}_0 c in DIMACS: 10691 10692 -10693 144 -10694 0 10691 10692 -10693 144 -10695 0 10691 10692 -10693 144 -10696 0 c 0-1 --> -1 c (-b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ -b^{9, 16}_0 ∧ -p_144) -> ( b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ b^{9, 17}_0) c in CNF: c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ p_144 ∨ b^{9, 17}_2 c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ p_144 ∨ -b^{9, 17}_1 c b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ p_144 ∨ b^{9, 17}_0 c in DIMACS: 10691 10692 10693 144 10694 0 10691 10692 10693 144 -10695 0 10691 10692 10693 144 10696 0 c -1-1 --> -2 c ( b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ b^{9, 16}_0 ∧ -p_144) -> ( b^{9, 17}_2 ∧ b^{9, 17}_1 ∧ -b^{9, 17}_0) c in CNF: c -b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ p_144 ∨ b^{9, 17}_2 c -b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ p_144 ∨ b^{9, 17}_1 c -b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ p_144 ∨ -b^{9, 17}_0 c in DIMACS: -10691 10692 -10693 144 10694 0 -10691 10692 -10693 144 10695 0 -10691 10692 -10693 144 -10696 0 c -2-1 --> break c ( b^{9, 16}_2 ∧ b^{9, 16}_1 ∧ -b^{9, 16}_0 ∧ -p_144) -> break c in CNF: c -b^{9, 16}_2 ∨ -b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ p_144 ∨ break c in DIMACS: -10691 -10692 10693 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 16}_2 ∧ -b^{9, 16}_1 ∧ -b^{9, 16}_0 ∧ true) c in CNF: c -b^{9, 16}_2 ∨ b^{9, 16}_1 ∨ b^{9, 16}_0 ∨ false c in DIMACS: -10691 10692 10693 0 c 3 does not represent an automaton state. c -(-b^{9, 16}_2 ∧ b^{9, 16}_1 ∧ b^{9, 16}_0 ∧ true) c in CNF: c b^{9, 16}_2 ∨ -b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ false c in DIMACS: 10691 -10692 -10693 0 c -3 does not represent an automaton state. c -( b^{9, 16}_2 ∧ b^{9, 16}_1 ∧ b^{9, 16}_0 ∧ true) c in CNF: c -b^{9, 16}_2 ∨ -b^{9, 16}_1 ∨ -b^{9, 16}_0 ∨ false c in DIMACS: -10691 -10692 -10693 0 c i = 17 c -2+1 --> -1 c ( b^{9, 17}_2 ∧ b^{9, 17}_1 ∧ -b^{9, 17}_0 ∧ p_153) -> ( b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ b^{9, 18}_0) c in CNF: c -b^{9, 17}_2 ∨ -b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ -p_153 ∨ b^{9, 18}_2 c -b^{9, 17}_2 ∨ -b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ -p_153 ∨ -b^{9, 18}_1 c -b^{9, 17}_2 ∨ -b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ -p_153 ∨ b^{9, 18}_0 c in DIMACS: -10694 -10695 10696 -153 10697 0 -10694 -10695 10696 -153 -10698 0 -10694 -10695 10696 -153 10699 0 c -1+1 --> 0 c ( b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ b^{9, 17}_0 ∧ p_153) -> (-b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ -b^{9, 18}_0) c in CNF: c -b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ -p_153 ∨ -b^{9, 18}_2 c -b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ -p_153 ∨ -b^{9, 18}_1 c -b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ -p_153 ∨ -b^{9, 18}_0 c in DIMACS: -10694 10695 -10696 -153 -10697 0 -10694 10695 -10696 -153 -10698 0 -10694 10695 -10696 -153 -10699 0 c 0+1 --> 1 c (-b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ -b^{9, 17}_0 ∧ p_153) -> (-b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ b^{9, 18}_0) c in CNF: c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ -p_153 ∨ -b^{9, 18}_2 c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ -p_153 ∨ -b^{9, 18}_1 c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ -p_153 ∨ b^{9, 18}_0 c in DIMACS: 10694 10695 10696 -153 -10697 0 10694 10695 10696 -153 -10698 0 10694 10695 10696 -153 10699 0 c 1+1 --> 2 c (-b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ b^{9, 17}_0 ∧ p_153) -> (-b^{9, 18}_2 ∧ b^{9, 18}_1 ∧ -b^{9, 18}_0) c in CNF: c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ -p_153 ∨ -b^{9, 18}_2 c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ -p_153 ∨ b^{9, 18}_1 c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ -p_153 ∨ -b^{9, 18}_0 c in DIMACS: 10694 10695 -10696 -153 -10697 0 10694 10695 -10696 -153 10698 0 10694 10695 -10696 -153 -10699 0 c 2+1 --> break c (-b^{9, 17}_2 ∧ b^{9, 17}_1 ∧ -b^{9, 17}_0 ∧ p_153) -> break c in CNF: c b^{9, 17}_2 ∨ -b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ -p_153 ∨ break c in DIMACS: 10694 -10695 10696 -153 1162 0 c 2-1 --> 1 c (-b^{9, 17}_2 ∧ b^{9, 17}_1 ∧ -b^{9, 17}_0 ∧ -p_153) -> (-b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ b^{9, 18}_0) c in CNF: c b^{9, 17}_2 ∨ -b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ p_153 ∨ -b^{9, 18}_2 c b^{9, 17}_2 ∨ -b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ p_153 ∨ -b^{9, 18}_1 c b^{9, 17}_2 ∨ -b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ p_153 ∨ b^{9, 18}_0 c in DIMACS: 10694 -10695 10696 153 -10697 0 10694 -10695 10696 153 -10698 0 10694 -10695 10696 153 10699 0 c 1-1 --> 0 c (-b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ b^{9, 17}_0 ∧ -p_153) -> (-b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ -b^{9, 18}_0) c in CNF: c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ p_153 ∨ -b^{9, 18}_2 c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ p_153 ∨ -b^{9, 18}_1 c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ p_153 ∨ -b^{9, 18}_0 c in DIMACS: 10694 10695 -10696 153 -10697 0 10694 10695 -10696 153 -10698 0 10694 10695 -10696 153 -10699 0 c 0-1 --> -1 c (-b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ -b^{9, 17}_0 ∧ -p_153) -> ( b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ b^{9, 18}_0) c in CNF: c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ p_153 ∨ b^{9, 18}_2 c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ p_153 ∨ -b^{9, 18}_1 c b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ p_153 ∨ b^{9, 18}_0 c in DIMACS: 10694 10695 10696 153 10697 0 10694 10695 10696 153 -10698 0 10694 10695 10696 153 10699 0 c -1-1 --> -2 c ( b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ b^{9, 17}_0 ∧ -p_153) -> ( b^{9, 18}_2 ∧ b^{9, 18}_1 ∧ -b^{9, 18}_0) c in CNF: c -b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ p_153 ∨ b^{9, 18}_2 c -b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ p_153 ∨ b^{9, 18}_1 c -b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ p_153 ∨ -b^{9, 18}_0 c in DIMACS: -10694 10695 -10696 153 10697 0 -10694 10695 -10696 153 10698 0 -10694 10695 -10696 153 -10699 0 c -2-1 --> break c ( b^{9, 17}_2 ∧ b^{9, 17}_1 ∧ -b^{9, 17}_0 ∧ -p_153) -> break c in CNF: c -b^{9, 17}_2 ∨ -b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ p_153 ∨ break c in DIMACS: -10694 -10695 10696 153 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 17}_2 ∧ -b^{9, 17}_1 ∧ -b^{9, 17}_0 ∧ true) c in CNF: c -b^{9, 17}_2 ∨ b^{9, 17}_1 ∨ b^{9, 17}_0 ∨ false c in DIMACS: -10694 10695 10696 0 c 3 does not represent an automaton state. c -(-b^{9, 17}_2 ∧ b^{9, 17}_1 ∧ b^{9, 17}_0 ∧ true) c in CNF: c b^{9, 17}_2 ∨ -b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ false c in DIMACS: 10694 -10695 -10696 0 c -3 does not represent an automaton state. c -( b^{9, 17}_2 ∧ b^{9, 17}_1 ∧ b^{9, 17}_0 ∧ true) c in CNF: c -b^{9, 17}_2 ∨ -b^{9, 17}_1 ∨ -b^{9, 17}_0 ∨ false c in DIMACS: -10694 -10695 -10696 0 c i = 18 c -2+1 --> -1 c ( b^{9, 18}_2 ∧ b^{9, 18}_1 ∧ -b^{9, 18}_0 ∧ p_162) -> ( b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ b^{9, 19}_0) c in CNF: c -b^{9, 18}_2 ∨ -b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ -p_162 ∨ b^{9, 19}_2 c -b^{9, 18}_2 ∨ -b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ -p_162 ∨ -b^{9, 19}_1 c -b^{9, 18}_2 ∨ -b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ -p_162 ∨ b^{9, 19}_0 c in DIMACS: -10697 -10698 10699 -162 10700 0 -10697 -10698 10699 -162 -10701 0 -10697 -10698 10699 -162 10702 0 c -1+1 --> 0 c ( b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ b^{9, 18}_0 ∧ p_162) -> (-b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ -b^{9, 19}_0) c in CNF: c -b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ -p_162 ∨ -b^{9, 19}_2 c -b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ -p_162 ∨ -b^{9, 19}_1 c -b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ -p_162 ∨ -b^{9, 19}_0 c in DIMACS: -10697 10698 -10699 -162 -10700 0 -10697 10698 -10699 -162 -10701 0 -10697 10698 -10699 -162 -10702 0 c 0+1 --> 1 c (-b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ -b^{9, 18}_0 ∧ p_162) -> (-b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ b^{9, 19}_0) c in CNF: c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ -p_162 ∨ -b^{9, 19}_2 c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ -p_162 ∨ -b^{9, 19}_1 c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ -p_162 ∨ b^{9, 19}_0 c in DIMACS: 10697 10698 10699 -162 -10700 0 10697 10698 10699 -162 -10701 0 10697 10698 10699 -162 10702 0 c 1+1 --> 2 c (-b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ b^{9, 18}_0 ∧ p_162) -> (-b^{9, 19}_2 ∧ b^{9, 19}_1 ∧ -b^{9, 19}_0) c in CNF: c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ -p_162 ∨ -b^{9, 19}_2 c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ -p_162 ∨ b^{9, 19}_1 c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ -p_162 ∨ -b^{9, 19}_0 c in DIMACS: 10697 10698 -10699 -162 -10700 0 10697 10698 -10699 -162 10701 0 10697 10698 -10699 -162 -10702 0 c 2+1 --> break c (-b^{9, 18}_2 ∧ b^{9, 18}_1 ∧ -b^{9, 18}_0 ∧ p_162) -> break c in CNF: c b^{9, 18}_2 ∨ -b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ -p_162 ∨ break c in DIMACS: 10697 -10698 10699 -162 1162 0 c 2-1 --> 1 c (-b^{9, 18}_2 ∧ b^{9, 18}_1 ∧ -b^{9, 18}_0 ∧ -p_162) -> (-b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ b^{9, 19}_0) c in CNF: c b^{9, 18}_2 ∨ -b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ p_162 ∨ -b^{9, 19}_2 c b^{9, 18}_2 ∨ -b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ p_162 ∨ -b^{9, 19}_1 c b^{9, 18}_2 ∨ -b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ p_162 ∨ b^{9, 19}_0 c in DIMACS: 10697 -10698 10699 162 -10700 0 10697 -10698 10699 162 -10701 0 10697 -10698 10699 162 10702 0 c 1-1 --> 0 c (-b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ b^{9, 18}_0 ∧ -p_162) -> (-b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ -b^{9, 19}_0) c in CNF: c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ p_162 ∨ -b^{9, 19}_2 c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ p_162 ∨ -b^{9, 19}_1 c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ p_162 ∨ -b^{9, 19}_0 c in DIMACS: 10697 10698 -10699 162 -10700 0 10697 10698 -10699 162 -10701 0 10697 10698 -10699 162 -10702 0 c 0-1 --> -1 c (-b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ -b^{9, 18}_0 ∧ -p_162) -> ( b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ b^{9, 19}_0) c in CNF: c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ p_162 ∨ b^{9, 19}_2 c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ p_162 ∨ -b^{9, 19}_1 c b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ p_162 ∨ b^{9, 19}_0 c in DIMACS: 10697 10698 10699 162 10700 0 10697 10698 10699 162 -10701 0 10697 10698 10699 162 10702 0 c -1-1 --> -2 c ( b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ b^{9, 18}_0 ∧ -p_162) -> ( b^{9, 19}_2 ∧ b^{9, 19}_1 ∧ -b^{9, 19}_0) c in CNF: c -b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ p_162 ∨ b^{9, 19}_2 c -b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ p_162 ∨ b^{9, 19}_1 c -b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ p_162 ∨ -b^{9, 19}_0 c in DIMACS: -10697 10698 -10699 162 10700 0 -10697 10698 -10699 162 10701 0 -10697 10698 -10699 162 -10702 0 c -2-1 --> break c ( b^{9, 18}_2 ∧ b^{9, 18}_1 ∧ -b^{9, 18}_0 ∧ -p_162) -> break c in CNF: c -b^{9, 18}_2 ∨ -b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ p_162 ∨ break c in DIMACS: -10697 -10698 10699 162 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 18}_2 ∧ -b^{9, 18}_1 ∧ -b^{9, 18}_0 ∧ true) c in CNF: c -b^{9, 18}_2 ∨ b^{9, 18}_1 ∨ b^{9, 18}_0 ∨ false c in DIMACS: -10697 10698 10699 0 c 3 does not represent an automaton state. c -(-b^{9, 18}_2 ∧ b^{9, 18}_1 ∧ b^{9, 18}_0 ∧ true) c in CNF: c b^{9, 18}_2 ∨ -b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ false c in DIMACS: 10697 -10698 -10699 0 c -3 does not represent an automaton state. c -( b^{9, 18}_2 ∧ b^{9, 18}_1 ∧ b^{9, 18}_0 ∧ true) c in CNF: c -b^{9, 18}_2 ∨ -b^{9, 18}_1 ∨ -b^{9, 18}_0 ∨ false c in DIMACS: -10697 -10698 -10699 0 c i = 19 c -2+1 --> -1 c ( b^{9, 19}_2 ∧ b^{9, 19}_1 ∧ -b^{9, 19}_0 ∧ p_171) -> ( b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ b^{9, 20}_0) c in CNF: c -b^{9, 19}_2 ∨ -b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ -p_171 ∨ b^{9, 20}_2 c -b^{9, 19}_2 ∨ -b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ -p_171 ∨ -b^{9, 20}_1 c -b^{9, 19}_2 ∨ -b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ -p_171 ∨ b^{9, 20}_0 c in DIMACS: -10700 -10701 10702 -171 10703 0 -10700 -10701 10702 -171 -10704 0 -10700 -10701 10702 -171 10705 0 c -1+1 --> 0 c ( b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ b^{9, 19}_0 ∧ p_171) -> (-b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ -b^{9, 20}_0) c in CNF: c -b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ -p_171 ∨ -b^{9, 20}_2 c -b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ -p_171 ∨ -b^{9, 20}_1 c -b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ -p_171 ∨ -b^{9, 20}_0 c in DIMACS: -10700 10701 -10702 -171 -10703 0 -10700 10701 -10702 -171 -10704 0 -10700 10701 -10702 -171 -10705 0 c 0+1 --> 1 c (-b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ -b^{9, 19}_0 ∧ p_171) -> (-b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ b^{9, 20}_0) c in CNF: c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ -p_171 ∨ -b^{9, 20}_2 c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ -p_171 ∨ -b^{9, 20}_1 c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ -p_171 ∨ b^{9, 20}_0 c in DIMACS: 10700 10701 10702 -171 -10703 0 10700 10701 10702 -171 -10704 0 10700 10701 10702 -171 10705 0 c 1+1 --> 2 c (-b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ b^{9, 19}_0 ∧ p_171) -> (-b^{9, 20}_2 ∧ b^{9, 20}_1 ∧ -b^{9, 20}_0) c in CNF: c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ -p_171 ∨ -b^{9, 20}_2 c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ -p_171 ∨ b^{9, 20}_1 c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ -p_171 ∨ -b^{9, 20}_0 c in DIMACS: 10700 10701 -10702 -171 -10703 0 10700 10701 -10702 -171 10704 0 10700 10701 -10702 -171 -10705 0 c 2+1 --> break c (-b^{9, 19}_2 ∧ b^{9, 19}_1 ∧ -b^{9, 19}_0 ∧ p_171) -> break c in CNF: c b^{9, 19}_2 ∨ -b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ -p_171 ∨ break c in DIMACS: 10700 -10701 10702 -171 1162 0 c 2-1 --> 1 c (-b^{9, 19}_2 ∧ b^{9, 19}_1 ∧ -b^{9, 19}_0 ∧ -p_171) -> (-b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ b^{9, 20}_0) c in CNF: c b^{9, 19}_2 ∨ -b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ p_171 ∨ -b^{9, 20}_2 c b^{9, 19}_2 ∨ -b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ p_171 ∨ -b^{9, 20}_1 c b^{9, 19}_2 ∨ -b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ p_171 ∨ b^{9, 20}_0 c in DIMACS: 10700 -10701 10702 171 -10703 0 10700 -10701 10702 171 -10704 0 10700 -10701 10702 171 10705 0 c 1-1 --> 0 c (-b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ b^{9, 19}_0 ∧ -p_171) -> (-b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ -b^{9, 20}_0) c in CNF: c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ p_171 ∨ -b^{9, 20}_2 c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ p_171 ∨ -b^{9, 20}_1 c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ p_171 ∨ -b^{9, 20}_0 c in DIMACS: 10700 10701 -10702 171 -10703 0 10700 10701 -10702 171 -10704 0 10700 10701 -10702 171 -10705 0 c 0-1 --> -1 c (-b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ -b^{9, 19}_0 ∧ -p_171) -> ( b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ b^{9, 20}_0) c in CNF: c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ p_171 ∨ b^{9, 20}_2 c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ p_171 ∨ -b^{9, 20}_1 c b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ p_171 ∨ b^{9, 20}_0 c in DIMACS: 10700 10701 10702 171 10703 0 10700 10701 10702 171 -10704 0 10700 10701 10702 171 10705 0 c -1-1 --> -2 c ( b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ b^{9, 19}_0 ∧ -p_171) -> ( b^{9, 20}_2 ∧ b^{9, 20}_1 ∧ -b^{9, 20}_0) c in CNF: c -b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ p_171 ∨ b^{9, 20}_2 c -b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ p_171 ∨ b^{9, 20}_1 c -b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ p_171 ∨ -b^{9, 20}_0 c in DIMACS: -10700 10701 -10702 171 10703 0 -10700 10701 -10702 171 10704 0 -10700 10701 -10702 171 -10705 0 c -2-1 --> break c ( b^{9, 19}_2 ∧ b^{9, 19}_1 ∧ -b^{9, 19}_0 ∧ -p_171) -> break c in CNF: c -b^{9, 19}_2 ∨ -b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ p_171 ∨ break c in DIMACS: -10700 -10701 10702 171 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 19}_2 ∧ -b^{9, 19}_1 ∧ -b^{9, 19}_0 ∧ true) c in CNF: c -b^{9, 19}_2 ∨ b^{9, 19}_1 ∨ b^{9, 19}_0 ∨ false c in DIMACS: -10700 10701 10702 0 c 3 does not represent an automaton state. c -(-b^{9, 19}_2 ∧ b^{9, 19}_1 ∧ b^{9, 19}_0 ∧ true) c in CNF: c b^{9, 19}_2 ∨ -b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ false c in DIMACS: 10700 -10701 -10702 0 c -3 does not represent an automaton state. c -( b^{9, 19}_2 ∧ b^{9, 19}_1 ∧ b^{9, 19}_0 ∧ true) c in CNF: c -b^{9, 19}_2 ∨ -b^{9, 19}_1 ∨ -b^{9, 19}_0 ∨ false c in DIMACS: -10700 -10701 -10702 0 c i = 20 c -2+1 --> -1 c ( b^{9, 20}_2 ∧ b^{9, 20}_1 ∧ -b^{9, 20}_0 ∧ p_180) -> ( b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ b^{9, 21}_0) c in CNF: c -b^{9, 20}_2 ∨ -b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ -p_180 ∨ b^{9, 21}_2 c -b^{9, 20}_2 ∨ -b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ -p_180 ∨ -b^{9, 21}_1 c -b^{9, 20}_2 ∨ -b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ -p_180 ∨ b^{9, 21}_0 c in DIMACS: -10703 -10704 10705 -180 10706 0 -10703 -10704 10705 -180 -10707 0 -10703 -10704 10705 -180 10708 0 c -1+1 --> 0 c ( b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ b^{9, 20}_0 ∧ p_180) -> (-b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ -b^{9, 21}_0) c in CNF: c -b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ -p_180 ∨ -b^{9, 21}_2 c -b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ -p_180 ∨ -b^{9, 21}_1 c -b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ -p_180 ∨ -b^{9, 21}_0 c in DIMACS: -10703 10704 -10705 -180 -10706 0 -10703 10704 -10705 -180 -10707 0 -10703 10704 -10705 -180 -10708 0 c 0+1 --> 1 c (-b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ -b^{9, 20}_0 ∧ p_180) -> (-b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ b^{9, 21}_0) c in CNF: c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ -p_180 ∨ -b^{9, 21}_2 c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ -p_180 ∨ -b^{9, 21}_1 c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ -p_180 ∨ b^{9, 21}_0 c in DIMACS: 10703 10704 10705 -180 -10706 0 10703 10704 10705 -180 -10707 0 10703 10704 10705 -180 10708 0 c 1+1 --> 2 c (-b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ b^{9, 20}_0 ∧ p_180) -> (-b^{9, 21}_2 ∧ b^{9, 21}_1 ∧ -b^{9, 21}_0) c in CNF: c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ -p_180 ∨ -b^{9, 21}_2 c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ -p_180 ∨ b^{9, 21}_1 c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ -p_180 ∨ -b^{9, 21}_0 c in DIMACS: 10703 10704 -10705 -180 -10706 0 10703 10704 -10705 -180 10707 0 10703 10704 -10705 -180 -10708 0 c 2+1 --> break c (-b^{9, 20}_2 ∧ b^{9, 20}_1 ∧ -b^{9, 20}_0 ∧ p_180) -> break c in CNF: c b^{9, 20}_2 ∨ -b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ -p_180 ∨ break c in DIMACS: 10703 -10704 10705 -180 1162 0 c 2-1 --> 1 c (-b^{9, 20}_2 ∧ b^{9, 20}_1 ∧ -b^{9, 20}_0 ∧ -p_180) -> (-b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ b^{9, 21}_0) c in CNF: c b^{9, 20}_2 ∨ -b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ p_180 ∨ -b^{9, 21}_2 c b^{9, 20}_2 ∨ -b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ p_180 ∨ -b^{9, 21}_1 c b^{9, 20}_2 ∨ -b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ p_180 ∨ b^{9, 21}_0 c in DIMACS: 10703 -10704 10705 180 -10706 0 10703 -10704 10705 180 -10707 0 10703 -10704 10705 180 10708 0 c 1-1 --> 0 c (-b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ b^{9, 20}_0 ∧ -p_180) -> (-b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ -b^{9, 21}_0) c in CNF: c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ p_180 ∨ -b^{9, 21}_2 c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ p_180 ∨ -b^{9, 21}_1 c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ p_180 ∨ -b^{9, 21}_0 c in DIMACS: 10703 10704 -10705 180 -10706 0 10703 10704 -10705 180 -10707 0 10703 10704 -10705 180 -10708 0 c 0-1 --> -1 c (-b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ -b^{9, 20}_0 ∧ -p_180) -> ( b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ b^{9, 21}_0) c in CNF: c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ p_180 ∨ b^{9, 21}_2 c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ p_180 ∨ -b^{9, 21}_1 c b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ p_180 ∨ b^{9, 21}_0 c in DIMACS: 10703 10704 10705 180 10706 0 10703 10704 10705 180 -10707 0 10703 10704 10705 180 10708 0 c -1-1 --> -2 c ( b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ b^{9, 20}_0 ∧ -p_180) -> ( b^{9, 21}_2 ∧ b^{9, 21}_1 ∧ -b^{9, 21}_0) c in CNF: c -b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ p_180 ∨ b^{9, 21}_2 c -b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ p_180 ∨ b^{9, 21}_1 c -b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ p_180 ∨ -b^{9, 21}_0 c in DIMACS: -10703 10704 -10705 180 10706 0 -10703 10704 -10705 180 10707 0 -10703 10704 -10705 180 -10708 0 c -2-1 --> break c ( b^{9, 20}_2 ∧ b^{9, 20}_1 ∧ -b^{9, 20}_0 ∧ -p_180) -> break c in CNF: c -b^{9, 20}_2 ∨ -b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ p_180 ∨ break c in DIMACS: -10703 -10704 10705 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 20}_2 ∧ -b^{9, 20}_1 ∧ -b^{9, 20}_0 ∧ true) c in CNF: c -b^{9, 20}_2 ∨ b^{9, 20}_1 ∨ b^{9, 20}_0 ∨ false c in DIMACS: -10703 10704 10705 0 c 3 does not represent an automaton state. c -(-b^{9, 20}_2 ∧ b^{9, 20}_1 ∧ b^{9, 20}_0 ∧ true) c in CNF: c b^{9, 20}_2 ∨ -b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ false c in DIMACS: 10703 -10704 -10705 0 c -3 does not represent an automaton state. c -( b^{9, 20}_2 ∧ b^{9, 20}_1 ∧ b^{9, 20}_0 ∧ true) c in CNF: c -b^{9, 20}_2 ∨ -b^{9, 20}_1 ∨ -b^{9, 20}_0 ∨ false c in DIMACS: -10703 -10704 -10705 0 c i = 21 c -2+1 --> -1 c ( b^{9, 21}_2 ∧ b^{9, 21}_1 ∧ -b^{9, 21}_0 ∧ p_189) -> ( b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ b^{9, 22}_0) c in CNF: c -b^{9, 21}_2 ∨ -b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ -p_189 ∨ b^{9, 22}_2 c -b^{9, 21}_2 ∨ -b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ -p_189 ∨ -b^{9, 22}_1 c -b^{9, 21}_2 ∨ -b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ -p_189 ∨ b^{9, 22}_0 c in DIMACS: -10706 -10707 10708 -189 10709 0 -10706 -10707 10708 -189 -10710 0 -10706 -10707 10708 -189 10711 0 c -1+1 --> 0 c ( b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ b^{9, 21}_0 ∧ p_189) -> (-b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ -b^{9, 22}_0) c in CNF: c -b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ -p_189 ∨ -b^{9, 22}_2 c -b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ -p_189 ∨ -b^{9, 22}_1 c -b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ -p_189 ∨ -b^{9, 22}_0 c in DIMACS: -10706 10707 -10708 -189 -10709 0 -10706 10707 -10708 -189 -10710 0 -10706 10707 -10708 -189 -10711 0 c 0+1 --> 1 c (-b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ -b^{9, 21}_0 ∧ p_189) -> (-b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ b^{9, 22}_0) c in CNF: c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ -p_189 ∨ -b^{9, 22}_2 c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ -p_189 ∨ -b^{9, 22}_1 c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ -p_189 ∨ b^{9, 22}_0 c in DIMACS: 10706 10707 10708 -189 -10709 0 10706 10707 10708 -189 -10710 0 10706 10707 10708 -189 10711 0 c 1+1 --> 2 c (-b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ b^{9, 21}_0 ∧ p_189) -> (-b^{9, 22}_2 ∧ b^{9, 22}_1 ∧ -b^{9, 22}_0) c in CNF: c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ -p_189 ∨ -b^{9, 22}_2 c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ -p_189 ∨ b^{9, 22}_1 c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ -p_189 ∨ -b^{9, 22}_0 c in DIMACS: 10706 10707 -10708 -189 -10709 0 10706 10707 -10708 -189 10710 0 10706 10707 -10708 -189 -10711 0 c 2+1 --> break c (-b^{9, 21}_2 ∧ b^{9, 21}_1 ∧ -b^{9, 21}_0 ∧ p_189) -> break c in CNF: c b^{9, 21}_2 ∨ -b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ -p_189 ∨ break c in DIMACS: 10706 -10707 10708 -189 1162 0 c 2-1 --> 1 c (-b^{9, 21}_2 ∧ b^{9, 21}_1 ∧ -b^{9, 21}_0 ∧ -p_189) -> (-b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ b^{9, 22}_0) c in CNF: c b^{9, 21}_2 ∨ -b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ p_189 ∨ -b^{9, 22}_2 c b^{9, 21}_2 ∨ -b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ p_189 ∨ -b^{9, 22}_1 c b^{9, 21}_2 ∨ -b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ p_189 ∨ b^{9, 22}_0 c in DIMACS: 10706 -10707 10708 189 -10709 0 10706 -10707 10708 189 -10710 0 10706 -10707 10708 189 10711 0 c 1-1 --> 0 c (-b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ b^{9, 21}_0 ∧ -p_189) -> (-b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ -b^{9, 22}_0) c in CNF: c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ p_189 ∨ -b^{9, 22}_2 c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ p_189 ∨ -b^{9, 22}_1 c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ p_189 ∨ -b^{9, 22}_0 c in DIMACS: 10706 10707 -10708 189 -10709 0 10706 10707 -10708 189 -10710 0 10706 10707 -10708 189 -10711 0 c 0-1 --> -1 c (-b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ -b^{9, 21}_0 ∧ -p_189) -> ( b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ b^{9, 22}_0) c in CNF: c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ p_189 ∨ b^{9, 22}_2 c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ p_189 ∨ -b^{9, 22}_1 c b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ p_189 ∨ b^{9, 22}_0 c in DIMACS: 10706 10707 10708 189 10709 0 10706 10707 10708 189 -10710 0 10706 10707 10708 189 10711 0 c -1-1 --> -2 c ( b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ b^{9, 21}_0 ∧ -p_189) -> ( b^{9, 22}_2 ∧ b^{9, 22}_1 ∧ -b^{9, 22}_0) c in CNF: c -b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ p_189 ∨ b^{9, 22}_2 c -b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ p_189 ∨ b^{9, 22}_1 c -b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ p_189 ∨ -b^{9, 22}_0 c in DIMACS: -10706 10707 -10708 189 10709 0 -10706 10707 -10708 189 10710 0 -10706 10707 -10708 189 -10711 0 c -2-1 --> break c ( b^{9, 21}_2 ∧ b^{9, 21}_1 ∧ -b^{9, 21}_0 ∧ -p_189) -> break c in CNF: c -b^{9, 21}_2 ∨ -b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ p_189 ∨ break c in DIMACS: -10706 -10707 10708 189 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 21}_2 ∧ -b^{9, 21}_1 ∧ -b^{9, 21}_0 ∧ true) c in CNF: c -b^{9, 21}_2 ∨ b^{9, 21}_1 ∨ b^{9, 21}_0 ∨ false c in DIMACS: -10706 10707 10708 0 c 3 does not represent an automaton state. c -(-b^{9, 21}_2 ∧ b^{9, 21}_1 ∧ b^{9, 21}_0 ∧ true) c in CNF: c b^{9, 21}_2 ∨ -b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ false c in DIMACS: 10706 -10707 -10708 0 c -3 does not represent an automaton state. c -( b^{9, 21}_2 ∧ b^{9, 21}_1 ∧ b^{9, 21}_0 ∧ true) c in CNF: c -b^{9, 21}_2 ∨ -b^{9, 21}_1 ∨ -b^{9, 21}_0 ∨ false c in DIMACS: -10706 -10707 -10708 0 c i = 22 c -2+1 --> -1 c ( b^{9, 22}_2 ∧ b^{9, 22}_1 ∧ -b^{9, 22}_0 ∧ p_198) -> ( b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ b^{9, 23}_0) c in CNF: c -b^{9, 22}_2 ∨ -b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ -p_198 ∨ b^{9, 23}_2 c -b^{9, 22}_2 ∨ -b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ -p_198 ∨ -b^{9, 23}_1 c -b^{9, 22}_2 ∨ -b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ -p_198 ∨ b^{9, 23}_0 c in DIMACS: -10709 -10710 10711 -198 10712 0 -10709 -10710 10711 -198 -10713 0 -10709 -10710 10711 -198 10714 0 c -1+1 --> 0 c ( b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ b^{9, 22}_0 ∧ p_198) -> (-b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ -b^{9, 23}_0) c in CNF: c -b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ -p_198 ∨ -b^{9, 23}_2 c -b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ -p_198 ∨ -b^{9, 23}_1 c -b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ -p_198 ∨ -b^{9, 23}_0 c in DIMACS: -10709 10710 -10711 -198 -10712 0 -10709 10710 -10711 -198 -10713 0 -10709 10710 -10711 -198 -10714 0 c 0+1 --> 1 c (-b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ -b^{9, 22}_0 ∧ p_198) -> (-b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ b^{9, 23}_0) c in CNF: c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ -p_198 ∨ -b^{9, 23}_2 c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ -p_198 ∨ -b^{9, 23}_1 c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ -p_198 ∨ b^{9, 23}_0 c in DIMACS: 10709 10710 10711 -198 -10712 0 10709 10710 10711 -198 -10713 0 10709 10710 10711 -198 10714 0 c 1+1 --> 2 c (-b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ b^{9, 22}_0 ∧ p_198) -> (-b^{9, 23}_2 ∧ b^{9, 23}_1 ∧ -b^{9, 23}_0) c in CNF: c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ -p_198 ∨ -b^{9, 23}_2 c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ -p_198 ∨ b^{9, 23}_1 c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ -p_198 ∨ -b^{9, 23}_0 c in DIMACS: 10709 10710 -10711 -198 -10712 0 10709 10710 -10711 -198 10713 0 10709 10710 -10711 -198 -10714 0 c 2+1 --> break c (-b^{9, 22}_2 ∧ b^{9, 22}_1 ∧ -b^{9, 22}_0 ∧ p_198) -> break c in CNF: c b^{9, 22}_2 ∨ -b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ -p_198 ∨ break c in DIMACS: 10709 -10710 10711 -198 1162 0 c 2-1 --> 1 c (-b^{9, 22}_2 ∧ b^{9, 22}_1 ∧ -b^{9, 22}_0 ∧ -p_198) -> (-b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ b^{9, 23}_0) c in CNF: c b^{9, 22}_2 ∨ -b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ p_198 ∨ -b^{9, 23}_2 c b^{9, 22}_2 ∨ -b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ p_198 ∨ -b^{9, 23}_1 c b^{9, 22}_2 ∨ -b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ p_198 ∨ b^{9, 23}_0 c in DIMACS: 10709 -10710 10711 198 -10712 0 10709 -10710 10711 198 -10713 0 10709 -10710 10711 198 10714 0 c 1-1 --> 0 c (-b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ b^{9, 22}_0 ∧ -p_198) -> (-b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ -b^{9, 23}_0) c in CNF: c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ p_198 ∨ -b^{9, 23}_2 c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ p_198 ∨ -b^{9, 23}_1 c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ p_198 ∨ -b^{9, 23}_0 c in DIMACS: 10709 10710 -10711 198 -10712 0 10709 10710 -10711 198 -10713 0 10709 10710 -10711 198 -10714 0 c 0-1 --> -1 c (-b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ -b^{9, 22}_0 ∧ -p_198) -> ( b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ b^{9, 23}_0) c in CNF: c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ p_198 ∨ b^{9, 23}_2 c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ p_198 ∨ -b^{9, 23}_1 c b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ p_198 ∨ b^{9, 23}_0 c in DIMACS: 10709 10710 10711 198 10712 0 10709 10710 10711 198 -10713 0 10709 10710 10711 198 10714 0 c -1-1 --> -2 c ( b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ b^{9, 22}_0 ∧ -p_198) -> ( b^{9, 23}_2 ∧ b^{9, 23}_1 ∧ -b^{9, 23}_0) c in CNF: c -b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ p_198 ∨ b^{9, 23}_2 c -b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ p_198 ∨ b^{9, 23}_1 c -b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ p_198 ∨ -b^{9, 23}_0 c in DIMACS: -10709 10710 -10711 198 10712 0 -10709 10710 -10711 198 10713 0 -10709 10710 -10711 198 -10714 0 c -2-1 --> break c ( b^{9, 22}_2 ∧ b^{9, 22}_1 ∧ -b^{9, 22}_0 ∧ -p_198) -> break c in CNF: c -b^{9, 22}_2 ∨ -b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ p_198 ∨ break c in DIMACS: -10709 -10710 10711 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 22}_2 ∧ -b^{9, 22}_1 ∧ -b^{9, 22}_0 ∧ true) c in CNF: c -b^{9, 22}_2 ∨ b^{9, 22}_1 ∨ b^{9, 22}_0 ∨ false c in DIMACS: -10709 10710 10711 0 c 3 does not represent an automaton state. c -(-b^{9, 22}_2 ∧ b^{9, 22}_1 ∧ b^{9, 22}_0 ∧ true) c in CNF: c b^{9, 22}_2 ∨ -b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ false c in DIMACS: 10709 -10710 -10711 0 c -3 does not represent an automaton state. c -( b^{9, 22}_2 ∧ b^{9, 22}_1 ∧ b^{9, 22}_0 ∧ true) c in CNF: c -b^{9, 22}_2 ∨ -b^{9, 22}_1 ∨ -b^{9, 22}_0 ∨ false c in DIMACS: -10709 -10710 -10711 0 c i = 23 c -2+1 --> -1 c ( b^{9, 23}_2 ∧ b^{9, 23}_1 ∧ -b^{9, 23}_0 ∧ p_207) -> ( b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ b^{9, 24}_0) c in CNF: c -b^{9, 23}_2 ∨ -b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ -p_207 ∨ b^{9, 24}_2 c -b^{9, 23}_2 ∨ -b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ -p_207 ∨ -b^{9, 24}_1 c -b^{9, 23}_2 ∨ -b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ -p_207 ∨ b^{9, 24}_0 c in DIMACS: -10712 -10713 10714 -207 10715 0 -10712 -10713 10714 -207 -10716 0 -10712 -10713 10714 -207 10717 0 c -1+1 --> 0 c ( b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ b^{9, 23}_0 ∧ p_207) -> (-b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ -b^{9, 24}_0) c in CNF: c -b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ -p_207 ∨ -b^{9, 24}_2 c -b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ -p_207 ∨ -b^{9, 24}_1 c -b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ -p_207 ∨ -b^{9, 24}_0 c in DIMACS: -10712 10713 -10714 -207 -10715 0 -10712 10713 -10714 -207 -10716 0 -10712 10713 -10714 -207 -10717 0 c 0+1 --> 1 c (-b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ -b^{9, 23}_0 ∧ p_207) -> (-b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ b^{9, 24}_0) c in CNF: c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ -p_207 ∨ -b^{9, 24}_2 c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ -p_207 ∨ -b^{9, 24}_1 c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ -p_207 ∨ b^{9, 24}_0 c in DIMACS: 10712 10713 10714 -207 -10715 0 10712 10713 10714 -207 -10716 0 10712 10713 10714 -207 10717 0 c 1+1 --> 2 c (-b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ b^{9, 23}_0 ∧ p_207) -> (-b^{9, 24}_2 ∧ b^{9, 24}_1 ∧ -b^{9, 24}_0) c in CNF: c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ -p_207 ∨ -b^{9, 24}_2 c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ -p_207 ∨ b^{9, 24}_1 c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ -p_207 ∨ -b^{9, 24}_0 c in DIMACS: 10712 10713 -10714 -207 -10715 0 10712 10713 -10714 -207 10716 0 10712 10713 -10714 -207 -10717 0 c 2+1 --> break c (-b^{9, 23}_2 ∧ b^{9, 23}_1 ∧ -b^{9, 23}_0 ∧ p_207) -> break c in CNF: c b^{9, 23}_2 ∨ -b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ -p_207 ∨ break c in DIMACS: 10712 -10713 10714 -207 1162 0 c 2-1 --> 1 c (-b^{9, 23}_2 ∧ b^{9, 23}_1 ∧ -b^{9, 23}_0 ∧ -p_207) -> (-b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ b^{9, 24}_0) c in CNF: c b^{9, 23}_2 ∨ -b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ p_207 ∨ -b^{9, 24}_2 c b^{9, 23}_2 ∨ -b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ p_207 ∨ -b^{9, 24}_1 c b^{9, 23}_2 ∨ -b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ p_207 ∨ b^{9, 24}_0 c in DIMACS: 10712 -10713 10714 207 -10715 0 10712 -10713 10714 207 -10716 0 10712 -10713 10714 207 10717 0 c 1-1 --> 0 c (-b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ b^{9, 23}_0 ∧ -p_207) -> (-b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ -b^{9, 24}_0) c in CNF: c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ p_207 ∨ -b^{9, 24}_2 c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ p_207 ∨ -b^{9, 24}_1 c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ p_207 ∨ -b^{9, 24}_0 c in DIMACS: 10712 10713 -10714 207 -10715 0 10712 10713 -10714 207 -10716 0 10712 10713 -10714 207 -10717 0 c 0-1 --> -1 c (-b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ -b^{9, 23}_0 ∧ -p_207) -> ( b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ b^{9, 24}_0) c in CNF: c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ p_207 ∨ b^{9, 24}_2 c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ p_207 ∨ -b^{9, 24}_1 c b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ p_207 ∨ b^{9, 24}_0 c in DIMACS: 10712 10713 10714 207 10715 0 10712 10713 10714 207 -10716 0 10712 10713 10714 207 10717 0 c -1-1 --> -2 c ( b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ b^{9, 23}_0 ∧ -p_207) -> ( b^{9, 24}_2 ∧ b^{9, 24}_1 ∧ -b^{9, 24}_0) c in CNF: c -b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ p_207 ∨ b^{9, 24}_2 c -b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ p_207 ∨ b^{9, 24}_1 c -b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ p_207 ∨ -b^{9, 24}_0 c in DIMACS: -10712 10713 -10714 207 10715 0 -10712 10713 -10714 207 10716 0 -10712 10713 -10714 207 -10717 0 c -2-1 --> break c ( b^{9, 23}_2 ∧ b^{9, 23}_1 ∧ -b^{9, 23}_0 ∧ -p_207) -> break c in CNF: c -b^{9, 23}_2 ∨ -b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ p_207 ∨ break c in DIMACS: -10712 -10713 10714 207 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 23}_2 ∧ -b^{9, 23}_1 ∧ -b^{9, 23}_0 ∧ true) c in CNF: c -b^{9, 23}_2 ∨ b^{9, 23}_1 ∨ b^{9, 23}_0 ∨ false c in DIMACS: -10712 10713 10714 0 c 3 does not represent an automaton state. c -(-b^{9, 23}_2 ∧ b^{9, 23}_1 ∧ b^{9, 23}_0 ∧ true) c in CNF: c b^{9, 23}_2 ∨ -b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ false c in DIMACS: 10712 -10713 -10714 0 c -3 does not represent an automaton state. c -( b^{9, 23}_2 ∧ b^{9, 23}_1 ∧ b^{9, 23}_0 ∧ true) c in CNF: c -b^{9, 23}_2 ∨ -b^{9, 23}_1 ∨ -b^{9, 23}_0 ∨ false c in DIMACS: -10712 -10713 -10714 0 c i = 24 c -2+1 --> -1 c ( b^{9, 24}_2 ∧ b^{9, 24}_1 ∧ -b^{9, 24}_0 ∧ p_216) -> ( b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ b^{9, 25}_0) c in CNF: c -b^{9, 24}_2 ∨ -b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ -p_216 ∨ b^{9, 25}_2 c -b^{9, 24}_2 ∨ -b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ -p_216 ∨ -b^{9, 25}_1 c -b^{9, 24}_2 ∨ -b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ -p_216 ∨ b^{9, 25}_0 c in DIMACS: -10715 -10716 10717 -216 10718 0 -10715 -10716 10717 -216 -10719 0 -10715 -10716 10717 -216 10720 0 c -1+1 --> 0 c ( b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ b^{9, 24}_0 ∧ p_216) -> (-b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ -b^{9, 25}_0) c in CNF: c -b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ -p_216 ∨ -b^{9, 25}_2 c -b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ -p_216 ∨ -b^{9, 25}_1 c -b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ -p_216 ∨ -b^{9, 25}_0 c in DIMACS: -10715 10716 -10717 -216 -10718 0 -10715 10716 -10717 -216 -10719 0 -10715 10716 -10717 -216 -10720 0 c 0+1 --> 1 c (-b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ -b^{9, 24}_0 ∧ p_216) -> (-b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ b^{9, 25}_0) c in CNF: c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ -p_216 ∨ -b^{9, 25}_2 c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ -p_216 ∨ -b^{9, 25}_1 c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ -p_216 ∨ b^{9, 25}_0 c in DIMACS: 10715 10716 10717 -216 -10718 0 10715 10716 10717 -216 -10719 0 10715 10716 10717 -216 10720 0 c 1+1 --> 2 c (-b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ b^{9, 24}_0 ∧ p_216) -> (-b^{9, 25}_2 ∧ b^{9, 25}_1 ∧ -b^{9, 25}_0) c in CNF: c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ -p_216 ∨ -b^{9, 25}_2 c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ -p_216 ∨ b^{9, 25}_1 c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ -p_216 ∨ -b^{9, 25}_0 c in DIMACS: 10715 10716 -10717 -216 -10718 0 10715 10716 -10717 -216 10719 0 10715 10716 -10717 -216 -10720 0 c 2+1 --> break c (-b^{9, 24}_2 ∧ b^{9, 24}_1 ∧ -b^{9, 24}_0 ∧ p_216) -> break c in CNF: c b^{9, 24}_2 ∨ -b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ -p_216 ∨ break c in DIMACS: 10715 -10716 10717 -216 1162 0 c 2-1 --> 1 c (-b^{9, 24}_2 ∧ b^{9, 24}_1 ∧ -b^{9, 24}_0 ∧ -p_216) -> (-b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ b^{9, 25}_0) c in CNF: c b^{9, 24}_2 ∨ -b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ p_216 ∨ -b^{9, 25}_2 c b^{9, 24}_2 ∨ -b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ p_216 ∨ -b^{9, 25}_1 c b^{9, 24}_2 ∨ -b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ p_216 ∨ b^{9, 25}_0 c in DIMACS: 10715 -10716 10717 216 -10718 0 10715 -10716 10717 216 -10719 0 10715 -10716 10717 216 10720 0 c 1-1 --> 0 c (-b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ b^{9, 24}_0 ∧ -p_216) -> (-b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ -b^{9, 25}_0) c in CNF: c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ p_216 ∨ -b^{9, 25}_2 c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ p_216 ∨ -b^{9, 25}_1 c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ p_216 ∨ -b^{9, 25}_0 c in DIMACS: 10715 10716 -10717 216 -10718 0 10715 10716 -10717 216 -10719 0 10715 10716 -10717 216 -10720 0 c 0-1 --> -1 c (-b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ -b^{9, 24}_0 ∧ -p_216) -> ( b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ b^{9, 25}_0) c in CNF: c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ p_216 ∨ b^{9, 25}_2 c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ p_216 ∨ -b^{9, 25}_1 c b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ p_216 ∨ b^{9, 25}_0 c in DIMACS: 10715 10716 10717 216 10718 0 10715 10716 10717 216 -10719 0 10715 10716 10717 216 10720 0 c -1-1 --> -2 c ( b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ b^{9, 24}_0 ∧ -p_216) -> ( b^{9, 25}_2 ∧ b^{9, 25}_1 ∧ -b^{9, 25}_0) c in CNF: c -b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ p_216 ∨ b^{9, 25}_2 c -b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ p_216 ∨ b^{9, 25}_1 c -b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ p_216 ∨ -b^{9, 25}_0 c in DIMACS: -10715 10716 -10717 216 10718 0 -10715 10716 -10717 216 10719 0 -10715 10716 -10717 216 -10720 0 c -2-1 --> break c ( b^{9, 24}_2 ∧ b^{9, 24}_1 ∧ -b^{9, 24}_0 ∧ -p_216) -> break c in CNF: c -b^{9, 24}_2 ∨ -b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ p_216 ∨ break c in DIMACS: -10715 -10716 10717 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 24}_2 ∧ -b^{9, 24}_1 ∧ -b^{9, 24}_0 ∧ true) c in CNF: c -b^{9, 24}_2 ∨ b^{9, 24}_1 ∨ b^{9, 24}_0 ∨ false c in DIMACS: -10715 10716 10717 0 c 3 does not represent an automaton state. c -(-b^{9, 24}_2 ∧ b^{9, 24}_1 ∧ b^{9, 24}_0 ∧ true) c in CNF: c b^{9, 24}_2 ∨ -b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ false c in DIMACS: 10715 -10716 -10717 0 c -3 does not represent an automaton state. c -( b^{9, 24}_2 ∧ b^{9, 24}_1 ∧ b^{9, 24}_0 ∧ true) c in CNF: c -b^{9, 24}_2 ∨ -b^{9, 24}_1 ∨ -b^{9, 24}_0 ∨ false c in DIMACS: -10715 -10716 -10717 0 c i = 25 c -2+1 --> -1 c ( b^{9, 25}_2 ∧ b^{9, 25}_1 ∧ -b^{9, 25}_0 ∧ p_225) -> ( b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ b^{9, 26}_0) c in CNF: c -b^{9, 25}_2 ∨ -b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ -p_225 ∨ b^{9, 26}_2 c -b^{9, 25}_2 ∨ -b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ -p_225 ∨ -b^{9, 26}_1 c -b^{9, 25}_2 ∨ -b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ -p_225 ∨ b^{9, 26}_0 c in DIMACS: -10718 -10719 10720 -225 10721 0 -10718 -10719 10720 -225 -10722 0 -10718 -10719 10720 -225 10723 0 c -1+1 --> 0 c ( b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ b^{9, 25}_0 ∧ p_225) -> (-b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ -b^{9, 26}_0) c in CNF: c -b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ -p_225 ∨ -b^{9, 26}_2 c -b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ -p_225 ∨ -b^{9, 26}_1 c -b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ -p_225 ∨ -b^{9, 26}_0 c in DIMACS: -10718 10719 -10720 -225 -10721 0 -10718 10719 -10720 -225 -10722 0 -10718 10719 -10720 -225 -10723 0 c 0+1 --> 1 c (-b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ -b^{9, 25}_0 ∧ p_225) -> (-b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ b^{9, 26}_0) c in CNF: c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ -p_225 ∨ -b^{9, 26}_2 c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ -p_225 ∨ -b^{9, 26}_1 c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ -p_225 ∨ b^{9, 26}_0 c in DIMACS: 10718 10719 10720 -225 -10721 0 10718 10719 10720 -225 -10722 0 10718 10719 10720 -225 10723 0 c 1+1 --> 2 c (-b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ b^{9, 25}_0 ∧ p_225) -> (-b^{9, 26}_2 ∧ b^{9, 26}_1 ∧ -b^{9, 26}_0) c in CNF: c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ -p_225 ∨ -b^{9, 26}_2 c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ -p_225 ∨ b^{9, 26}_1 c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ -p_225 ∨ -b^{9, 26}_0 c in DIMACS: 10718 10719 -10720 -225 -10721 0 10718 10719 -10720 -225 10722 0 10718 10719 -10720 -225 -10723 0 c 2+1 --> break c (-b^{9, 25}_2 ∧ b^{9, 25}_1 ∧ -b^{9, 25}_0 ∧ p_225) -> break c in CNF: c b^{9, 25}_2 ∨ -b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ -p_225 ∨ break c in DIMACS: 10718 -10719 10720 -225 1162 0 c 2-1 --> 1 c (-b^{9, 25}_2 ∧ b^{9, 25}_1 ∧ -b^{9, 25}_0 ∧ -p_225) -> (-b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ b^{9, 26}_0) c in CNF: c b^{9, 25}_2 ∨ -b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ p_225 ∨ -b^{9, 26}_2 c b^{9, 25}_2 ∨ -b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ p_225 ∨ -b^{9, 26}_1 c b^{9, 25}_2 ∨ -b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ p_225 ∨ b^{9, 26}_0 c in DIMACS: 10718 -10719 10720 225 -10721 0 10718 -10719 10720 225 -10722 0 10718 -10719 10720 225 10723 0 c 1-1 --> 0 c (-b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ b^{9, 25}_0 ∧ -p_225) -> (-b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ -b^{9, 26}_0) c in CNF: c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ p_225 ∨ -b^{9, 26}_2 c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ p_225 ∨ -b^{9, 26}_1 c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ p_225 ∨ -b^{9, 26}_0 c in DIMACS: 10718 10719 -10720 225 -10721 0 10718 10719 -10720 225 -10722 0 10718 10719 -10720 225 -10723 0 c 0-1 --> -1 c (-b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ -b^{9, 25}_0 ∧ -p_225) -> ( b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ b^{9, 26}_0) c in CNF: c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ p_225 ∨ b^{9, 26}_2 c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ p_225 ∨ -b^{9, 26}_1 c b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ p_225 ∨ b^{9, 26}_0 c in DIMACS: 10718 10719 10720 225 10721 0 10718 10719 10720 225 -10722 0 10718 10719 10720 225 10723 0 c -1-1 --> -2 c ( b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ b^{9, 25}_0 ∧ -p_225) -> ( b^{9, 26}_2 ∧ b^{9, 26}_1 ∧ -b^{9, 26}_0) c in CNF: c -b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ p_225 ∨ b^{9, 26}_2 c -b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ p_225 ∨ b^{9, 26}_1 c -b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ p_225 ∨ -b^{9, 26}_0 c in DIMACS: -10718 10719 -10720 225 10721 0 -10718 10719 -10720 225 10722 0 -10718 10719 -10720 225 -10723 0 c -2-1 --> break c ( b^{9, 25}_2 ∧ b^{9, 25}_1 ∧ -b^{9, 25}_0 ∧ -p_225) -> break c in CNF: c -b^{9, 25}_2 ∨ -b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ p_225 ∨ break c in DIMACS: -10718 -10719 10720 225 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 25}_2 ∧ -b^{9, 25}_1 ∧ -b^{9, 25}_0 ∧ true) c in CNF: c -b^{9, 25}_2 ∨ b^{9, 25}_1 ∨ b^{9, 25}_0 ∨ false c in DIMACS: -10718 10719 10720 0 c 3 does not represent an automaton state. c -(-b^{9, 25}_2 ∧ b^{9, 25}_1 ∧ b^{9, 25}_0 ∧ true) c in CNF: c b^{9, 25}_2 ∨ -b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ false c in DIMACS: 10718 -10719 -10720 0 c -3 does not represent an automaton state. c -( b^{9, 25}_2 ∧ b^{9, 25}_1 ∧ b^{9, 25}_0 ∧ true) c in CNF: c -b^{9, 25}_2 ∨ -b^{9, 25}_1 ∨ -b^{9, 25}_0 ∨ false c in DIMACS: -10718 -10719 -10720 0 c i = 26 c -2+1 --> -1 c ( b^{9, 26}_2 ∧ b^{9, 26}_1 ∧ -b^{9, 26}_0 ∧ p_234) -> ( b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ b^{9, 27}_0) c in CNF: c -b^{9, 26}_2 ∨ -b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ -p_234 ∨ b^{9, 27}_2 c -b^{9, 26}_2 ∨ -b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ -p_234 ∨ -b^{9, 27}_1 c -b^{9, 26}_2 ∨ -b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ -p_234 ∨ b^{9, 27}_0 c in DIMACS: -10721 -10722 10723 -234 10724 0 -10721 -10722 10723 -234 -10725 0 -10721 -10722 10723 -234 10726 0 c -1+1 --> 0 c ( b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ b^{9, 26}_0 ∧ p_234) -> (-b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ -b^{9, 27}_0) c in CNF: c -b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ -p_234 ∨ -b^{9, 27}_2 c -b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ -p_234 ∨ -b^{9, 27}_1 c -b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ -p_234 ∨ -b^{9, 27}_0 c in DIMACS: -10721 10722 -10723 -234 -10724 0 -10721 10722 -10723 -234 -10725 0 -10721 10722 -10723 -234 -10726 0 c 0+1 --> 1 c (-b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ -b^{9, 26}_0 ∧ p_234) -> (-b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ b^{9, 27}_0) c in CNF: c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ -p_234 ∨ -b^{9, 27}_2 c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ -p_234 ∨ -b^{9, 27}_1 c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ -p_234 ∨ b^{9, 27}_0 c in DIMACS: 10721 10722 10723 -234 -10724 0 10721 10722 10723 -234 -10725 0 10721 10722 10723 -234 10726 0 c 1+1 --> 2 c (-b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ b^{9, 26}_0 ∧ p_234) -> (-b^{9, 27}_2 ∧ b^{9, 27}_1 ∧ -b^{9, 27}_0) c in CNF: c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ -p_234 ∨ -b^{9, 27}_2 c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ -p_234 ∨ b^{9, 27}_1 c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ -p_234 ∨ -b^{9, 27}_0 c in DIMACS: 10721 10722 -10723 -234 -10724 0 10721 10722 -10723 -234 10725 0 10721 10722 -10723 -234 -10726 0 c 2+1 --> break c (-b^{9, 26}_2 ∧ b^{9, 26}_1 ∧ -b^{9, 26}_0 ∧ p_234) -> break c in CNF: c b^{9, 26}_2 ∨ -b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ -p_234 ∨ break c in DIMACS: 10721 -10722 10723 -234 1162 0 c 2-1 --> 1 c (-b^{9, 26}_2 ∧ b^{9, 26}_1 ∧ -b^{9, 26}_0 ∧ -p_234) -> (-b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ b^{9, 27}_0) c in CNF: c b^{9, 26}_2 ∨ -b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ p_234 ∨ -b^{9, 27}_2 c b^{9, 26}_2 ∨ -b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ p_234 ∨ -b^{9, 27}_1 c b^{9, 26}_2 ∨ -b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ p_234 ∨ b^{9, 27}_0 c in DIMACS: 10721 -10722 10723 234 -10724 0 10721 -10722 10723 234 -10725 0 10721 -10722 10723 234 10726 0 c 1-1 --> 0 c (-b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ b^{9, 26}_0 ∧ -p_234) -> (-b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ -b^{9, 27}_0) c in CNF: c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ p_234 ∨ -b^{9, 27}_2 c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ p_234 ∨ -b^{9, 27}_1 c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ p_234 ∨ -b^{9, 27}_0 c in DIMACS: 10721 10722 -10723 234 -10724 0 10721 10722 -10723 234 -10725 0 10721 10722 -10723 234 -10726 0 c 0-1 --> -1 c (-b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ -b^{9, 26}_0 ∧ -p_234) -> ( b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ b^{9, 27}_0) c in CNF: c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ p_234 ∨ b^{9, 27}_2 c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ p_234 ∨ -b^{9, 27}_1 c b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ p_234 ∨ b^{9, 27}_0 c in DIMACS: 10721 10722 10723 234 10724 0 10721 10722 10723 234 -10725 0 10721 10722 10723 234 10726 0 c -1-1 --> -2 c ( b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ b^{9, 26}_0 ∧ -p_234) -> ( b^{9, 27}_2 ∧ b^{9, 27}_1 ∧ -b^{9, 27}_0) c in CNF: c -b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ p_234 ∨ b^{9, 27}_2 c -b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ p_234 ∨ b^{9, 27}_1 c -b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ p_234 ∨ -b^{9, 27}_0 c in DIMACS: -10721 10722 -10723 234 10724 0 -10721 10722 -10723 234 10725 0 -10721 10722 -10723 234 -10726 0 c -2-1 --> break c ( b^{9, 26}_2 ∧ b^{9, 26}_1 ∧ -b^{9, 26}_0 ∧ -p_234) -> break c in CNF: c -b^{9, 26}_2 ∨ -b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ p_234 ∨ break c in DIMACS: -10721 -10722 10723 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 26}_2 ∧ -b^{9, 26}_1 ∧ -b^{9, 26}_0 ∧ true) c in CNF: c -b^{9, 26}_2 ∨ b^{9, 26}_1 ∨ b^{9, 26}_0 ∨ false c in DIMACS: -10721 10722 10723 0 c 3 does not represent an automaton state. c -(-b^{9, 26}_2 ∧ b^{9, 26}_1 ∧ b^{9, 26}_0 ∧ true) c in CNF: c b^{9, 26}_2 ∨ -b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ false c in DIMACS: 10721 -10722 -10723 0 c -3 does not represent an automaton state. c -( b^{9, 26}_2 ∧ b^{9, 26}_1 ∧ b^{9, 26}_0 ∧ true) c in CNF: c -b^{9, 26}_2 ∨ -b^{9, 26}_1 ∨ -b^{9, 26}_0 ∨ false c in DIMACS: -10721 -10722 -10723 0 c i = 27 c -2+1 --> -1 c ( b^{9, 27}_2 ∧ b^{9, 27}_1 ∧ -b^{9, 27}_0 ∧ p_243) -> ( b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ b^{9, 28}_0) c in CNF: c -b^{9, 27}_2 ∨ -b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ -p_243 ∨ b^{9, 28}_2 c -b^{9, 27}_2 ∨ -b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ -p_243 ∨ -b^{9, 28}_1 c -b^{9, 27}_2 ∨ -b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ -p_243 ∨ b^{9, 28}_0 c in DIMACS: -10724 -10725 10726 -243 10727 0 -10724 -10725 10726 -243 -10728 0 -10724 -10725 10726 -243 10729 0 c -1+1 --> 0 c ( b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ b^{9, 27}_0 ∧ p_243) -> (-b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ -b^{9, 28}_0) c in CNF: c -b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ -p_243 ∨ -b^{9, 28}_2 c -b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ -p_243 ∨ -b^{9, 28}_1 c -b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ -p_243 ∨ -b^{9, 28}_0 c in DIMACS: -10724 10725 -10726 -243 -10727 0 -10724 10725 -10726 -243 -10728 0 -10724 10725 -10726 -243 -10729 0 c 0+1 --> 1 c (-b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ -b^{9, 27}_0 ∧ p_243) -> (-b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ b^{9, 28}_0) c in CNF: c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ -p_243 ∨ -b^{9, 28}_2 c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ -p_243 ∨ -b^{9, 28}_1 c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ -p_243 ∨ b^{9, 28}_0 c in DIMACS: 10724 10725 10726 -243 -10727 0 10724 10725 10726 -243 -10728 0 10724 10725 10726 -243 10729 0 c 1+1 --> 2 c (-b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ b^{9, 27}_0 ∧ p_243) -> (-b^{9, 28}_2 ∧ b^{9, 28}_1 ∧ -b^{9, 28}_0) c in CNF: c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ -p_243 ∨ -b^{9, 28}_2 c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ -p_243 ∨ b^{9, 28}_1 c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ -p_243 ∨ -b^{9, 28}_0 c in DIMACS: 10724 10725 -10726 -243 -10727 0 10724 10725 -10726 -243 10728 0 10724 10725 -10726 -243 -10729 0 c 2+1 --> break c (-b^{9, 27}_2 ∧ b^{9, 27}_1 ∧ -b^{9, 27}_0 ∧ p_243) -> break c in CNF: c b^{9, 27}_2 ∨ -b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ -p_243 ∨ break c in DIMACS: 10724 -10725 10726 -243 1162 0 c 2-1 --> 1 c (-b^{9, 27}_2 ∧ b^{9, 27}_1 ∧ -b^{9, 27}_0 ∧ -p_243) -> (-b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ b^{9, 28}_0) c in CNF: c b^{9, 27}_2 ∨ -b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ p_243 ∨ -b^{9, 28}_2 c b^{9, 27}_2 ∨ -b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ p_243 ∨ -b^{9, 28}_1 c b^{9, 27}_2 ∨ -b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ p_243 ∨ b^{9, 28}_0 c in DIMACS: 10724 -10725 10726 243 -10727 0 10724 -10725 10726 243 -10728 0 10724 -10725 10726 243 10729 0 c 1-1 --> 0 c (-b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ b^{9, 27}_0 ∧ -p_243) -> (-b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ -b^{9, 28}_0) c in CNF: c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ p_243 ∨ -b^{9, 28}_2 c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ p_243 ∨ -b^{9, 28}_1 c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ p_243 ∨ -b^{9, 28}_0 c in DIMACS: 10724 10725 -10726 243 -10727 0 10724 10725 -10726 243 -10728 0 10724 10725 -10726 243 -10729 0 c 0-1 --> -1 c (-b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ -b^{9, 27}_0 ∧ -p_243) -> ( b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ b^{9, 28}_0) c in CNF: c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ p_243 ∨ b^{9, 28}_2 c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ p_243 ∨ -b^{9, 28}_1 c b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ p_243 ∨ b^{9, 28}_0 c in DIMACS: 10724 10725 10726 243 10727 0 10724 10725 10726 243 -10728 0 10724 10725 10726 243 10729 0 c -1-1 --> -2 c ( b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ b^{9, 27}_0 ∧ -p_243) -> ( b^{9, 28}_2 ∧ b^{9, 28}_1 ∧ -b^{9, 28}_0) c in CNF: c -b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ p_243 ∨ b^{9, 28}_2 c -b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ p_243 ∨ b^{9, 28}_1 c -b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ p_243 ∨ -b^{9, 28}_0 c in DIMACS: -10724 10725 -10726 243 10727 0 -10724 10725 -10726 243 10728 0 -10724 10725 -10726 243 -10729 0 c -2-1 --> break c ( b^{9, 27}_2 ∧ b^{9, 27}_1 ∧ -b^{9, 27}_0 ∧ -p_243) -> break c in CNF: c -b^{9, 27}_2 ∨ -b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ p_243 ∨ break c in DIMACS: -10724 -10725 10726 243 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 27}_2 ∧ -b^{9, 27}_1 ∧ -b^{9, 27}_0 ∧ true) c in CNF: c -b^{9, 27}_2 ∨ b^{9, 27}_1 ∨ b^{9, 27}_0 ∨ false c in DIMACS: -10724 10725 10726 0 c 3 does not represent an automaton state. c -(-b^{9, 27}_2 ∧ b^{9, 27}_1 ∧ b^{9, 27}_0 ∧ true) c in CNF: c b^{9, 27}_2 ∨ -b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ false c in DIMACS: 10724 -10725 -10726 0 c -3 does not represent an automaton state. c -( b^{9, 27}_2 ∧ b^{9, 27}_1 ∧ b^{9, 27}_0 ∧ true) c in CNF: c -b^{9, 27}_2 ∨ -b^{9, 27}_1 ∨ -b^{9, 27}_0 ∨ false c in DIMACS: -10724 -10725 -10726 0 c i = 28 c -2+1 --> -1 c ( b^{9, 28}_2 ∧ b^{9, 28}_1 ∧ -b^{9, 28}_0 ∧ p_252) -> ( b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ b^{9, 29}_0) c in CNF: c -b^{9, 28}_2 ∨ -b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ -p_252 ∨ b^{9, 29}_2 c -b^{9, 28}_2 ∨ -b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ -p_252 ∨ -b^{9, 29}_1 c -b^{9, 28}_2 ∨ -b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ -p_252 ∨ b^{9, 29}_0 c in DIMACS: -10727 -10728 10729 -252 10730 0 -10727 -10728 10729 -252 -10731 0 -10727 -10728 10729 -252 10732 0 c -1+1 --> 0 c ( b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ b^{9, 28}_0 ∧ p_252) -> (-b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ -b^{9, 29}_0) c in CNF: c -b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ -p_252 ∨ -b^{9, 29}_2 c -b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ -p_252 ∨ -b^{9, 29}_1 c -b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ -p_252 ∨ -b^{9, 29}_0 c in DIMACS: -10727 10728 -10729 -252 -10730 0 -10727 10728 -10729 -252 -10731 0 -10727 10728 -10729 -252 -10732 0 c 0+1 --> 1 c (-b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ -b^{9, 28}_0 ∧ p_252) -> (-b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ b^{9, 29}_0) c in CNF: c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ -p_252 ∨ -b^{9, 29}_2 c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ -p_252 ∨ -b^{9, 29}_1 c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ -p_252 ∨ b^{9, 29}_0 c in DIMACS: 10727 10728 10729 -252 -10730 0 10727 10728 10729 -252 -10731 0 10727 10728 10729 -252 10732 0 c 1+1 --> 2 c (-b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ b^{9, 28}_0 ∧ p_252) -> (-b^{9, 29}_2 ∧ b^{9, 29}_1 ∧ -b^{9, 29}_0) c in CNF: c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ -p_252 ∨ -b^{9, 29}_2 c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ -p_252 ∨ b^{9, 29}_1 c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ -p_252 ∨ -b^{9, 29}_0 c in DIMACS: 10727 10728 -10729 -252 -10730 0 10727 10728 -10729 -252 10731 0 10727 10728 -10729 -252 -10732 0 c 2+1 --> break c (-b^{9, 28}_2 ∧ b^{9, 28}_1 ∧ -b^{9, 28}_0 ∧ p_252) -> break c in CNF: c b^{9, 28}_2 ∨ -b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ -p_252 ∨ break c in DIMACS: 10727 -10728 10729 -252 1162 0 c 2-1 --> 1 c (-b^{9, 28}_2 ∧ b^{9, 28}_1 ∧ -b^{9, 28}_0 ∧ -p_252) -> (-b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ b^{9, 29}_0) c in CNF: c b^{9, 28}_2 ∨ -b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ p_252 ∨ -b^{9, 29}_2 c b^{9, 28}_2 ∨ -b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ p_252 ∨ -b^{9, 29}_1 c b^{9, 28}_2 ∨ -b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ p_252 ∨ b^{9, 29}_0 c in DIMACS: 10727 -10728 10729 252 -10730 0 10727 -10728 10729 252 -10731 0 10727 -10728 10729 252 10732 0 c 1-1 --> 0 c (-b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ b^{9, 28}_0 ∧ -p_252) -> (-b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ -b^{9, 29}_0) c in CNF: c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ p_252 ∨ -b^{9, 29}_2 c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ p_252 ∨ -b^{9, 29}_1 c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ p_252 ∨ -b^{9, 29}_0 c in DIMACS: 10727 10728 -10729 252 -10730 0 10727 10728 -10729 252 -10731 0 10727 10728 -10729 252 -10732 0 c 0-1 --> -1 c (-b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ -b^{9, 28}_0 ∧ -p_252) -> ( b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ b^{9, 29}_0) c in CNF: c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ p_252 ∨ b^{9, 29}_2 c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ p_252 ∨ -b^{9, 29}_1 c b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ p_252 ∨ b^{9, 29}_0 c in DIMACS: 10727 10728 10729 252 10730 0 10727 10728 10729 252 -10731 0 10727 10728 10729 252 10732 0 c -1-1 --> -2 c ( b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ b^{9, 28}_0 ∧ -p_252) -> ( b^{9, 29}_2 ∧ b^{9, 29}_1 ∧ -b^{9, 29}_0) c in CNF: c -b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ p_252 ∨ b^{9, 29}_2 c -b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ p_252 ∨ b^{9, 29}_1 c -b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ p_252 ∨ -b^{9, 29}_0 c in DIMACS: -10727 10728 -10729 252 10730 0 -10727 10728 -10729 252 10731 0 -10727 10728 -10729 252 -10732 0 c -2-1 --> break c ( b^{9, 28}_2 ∧ b^{9, 28}_1 ∧ -b^{9, 28}_0 ∧ -p_252) -> break c in CNF: c -b^{9, 28}_2 ∨ -b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ p_252 ∨ break c in DIMACS: -10727 -10728 10729 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 28}_2 ∧ -b^{9, 28}_1 ∧ -b^{9, 28}_0 ∧ true) c in CNF: c -b^{9, 28}_2 ∨ b^{9, 28}_1 ∨ b^{9, 28}_0 ∨ false c in DIMACS: -10727 10728 10729 0 c 3 does not represent an automaton state. c -(-b^{9, 28}_2 ∧ b^{9, 28}_1 ∧ b^{9, 28}_0 ∧ true) c in CNF: c b^{9, 28}_2 ∨ -b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ false c in DIMACS: 10727 -10728 -10729 0 c -3 does not represent an automaton state. c -( b^{9, 28}_2 ∧ b^{9, 28}_1 ∧ b^{9, 28}_0 ∧ true) c in CNF: c -b^{9, 28}_2 ∨ -b^{9, 28}_1 ∨ -b^{9, 28}_0 ∨ false c in DIMACS: -10727 -10728 -10729 0 c i = 29 c -2+1 --> -1 c ( b^{9, 29}_2 ∧ b^{9, 29}_1 ∧ -b^{9, 29}_0 ∧ p_261) -> ( b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ b^{9, 30}_0) c in CNF: c -b^{9, 29}_2 ∨ -b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ -p_261 ∨ b^{9, 30}_2 c -b^{9, 29}_2 ∨ -b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ -p_261 ∨ -b^{9, 30}_1 c -b^{9, 29}_2 ∨ -b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ -p_261 ∨ b^{9, 30}_0 c in DIMACS: -10730 -10731 10732 -261 10733 0 -10730 -10731 10732 -261 -10734 0 -10730 -10731 10732 -261 10735 0 c -1+1 --> 0 c ( b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ b^{9, 29}_0 ∧ p_261) -> (-b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ -b^{9, 30}_0) c in CNF: c -b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ -p_261 ∨ -b^{9, 30}_2 c -b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ -p_261 ∨ -b^{9, 30}_1 c -b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ -p_261 ∨ -b^{9, 30}_0 c in DIMACS: -10730 10731 -10732 -261 -10733 0 -10730 10731 -10732 -261 -10734 0 -10730 10731 -10732 -261 -10735 0 c 0+1 --> 1 c (-b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ -b^{9, 29}_0 ∧ p_261) -> (-b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ b^{9, 30}_0) c in CNF: c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ -p_261 ∨ -b^{9, 30}_2 c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ -p_261 ∨ -b^{9, 30}_1 c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ -p_261 ∨ b^{9, 30}_0 c in DIMACS: 10730 10731 10732 -261 -10733 0 10730 10731 10732 -261 -10734 0 10730 10731 10732 -261 10735 0 c 1+1 --> 2 c (-b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ b^{9, 29}_0 ∧ p_261) -> (-b^{9, 30}_2 ∧ b^{9, 30}_1 ∧ -b^{9, 30}_0) c in CNF: c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ -p_261 ∨ -b^{9, 30}_2 c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ -p_261 ∨ b^{9, 30}_1 c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ -p_261 ∨ -b^{9, 30}_0 c in DIMACS: 10730 10731 -10732 -261 -10733 0 10730 10731 -10732 -261 10734 0 10730 10731 -10732 -261 -10735 0 c 2+1 --> break c (-b^{9, 29}_2 ∧ b^{9, 29}_1 ∧ -b^{9, 29}_0 ∧ p_261) -> break c in CNF: c b^{9, 29}_2 ∨ -b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ -p_261 ∨ break c in DIMACS: 10730 -10731 10732 -261 1162 0 c 2-1 --> 1 c (-b^{9, 29}_2 ∧ b^{9, 29}_1 ∧ -b^{9, 29}_0 ∧ -p_261) -> (-b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ b^{9, 30}_0) c in CNF: c b^{9, 29}_2 ∨ -b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ p_261 ∨ -b^{9, 30}_2 c b^{9, 29}_2 ∨ -b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ p_261 ∨ -b^{9, 30}_1 c b^{9, 29}_2 ∨ -b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ p_261 ∨ b^{9, 30}_0 c in DIMACS: 10730 -10731 10732 261 -10733 0 10730 -10731 10732 261 -10734 0 10730 -10731 10732 261 10735 0 c 1-1 --> 0 c (-b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ b^{9, 29}_0 ∧ -p_261) -> (-b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ -b^{9, 30}_0) c in CNF: c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ p_261 ∨ -b^{9, 30}_2 c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ p_261 ∨ -b^{9, 30}_1 c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ p_261 ∨ -b^{9, 30}_0 c in DIMACS: 10730 10731 -10732 261 -10733 0 10730 10731 -10732 261 -10734 0 10730 10731 -10732 261 -10735 0 c 0-1 --> -1 c (-b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ -b^{9, 29}_0 ∧ -p_261) -> ( b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ b^{9, 30}_0) c in CNF: c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ p_261 ∨ b^{9, 30}_2 c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ p_261 ∨ -b^{9, 30}_1 c b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ p_261 ∨ b^{9, 30}_0 c in DIMACS: 10730 10731 10732 261 10733 0 10730 10731 10732 261 -10734 0 10730 10731 10732 261 10735 0 c -1-1 --> -2 c ( b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ b^{9, 29}_0 ∧ -p_261) -> ( b^{9, 30}_2 ∧ b^{9, 30}_1 ∧ -b^{9, 30}_0) c in CNF: c -b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ p_261 ∨ b^{9, 30}_2 c -b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ p_261 ∨ b^{9, 30}_1 c -b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ p_261 ∨ -b^{9, 30}_0 c in DIMACS: -10730 10731 -10732 261 10733 0 -10730 10731 -10732 261 10734 0 -10730 10731 -10732 261 -10735 0 c -2-1 --> break c ( b^{9, 29}_2 ∧ b^{9, 29}_1 ∧ -b^{9, 29}_0 ∧ -p_261) -> break c in CNF: c -b^{9, 29}_2 ∨ -b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ p_261 ∨ break c in DIMACS: -10730 -10731 10732 261 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 29}_2 ∧ -b^{9, 29}_1 ∧ -b^{9, 29}_0 ∧ true) c in CNF: c -b^{9, 29}_2 ∨ b^{9, 29}_1 ∨ b^{9, 29}_0 ∨ false c in DIMACS: -10730 10731 10732 0 c 3 does not represent an automaton state. c -(-b^{9, 29}_2 ∧ b^{9, 29}_1 ∧ b^{9, 29}_0 ∧ true) c in CNF: c b^{9, 29}_2 ∨ -b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ false c in DIMACS: 10730 -10731 -10732 0 c -3 does not represent an automaton state. c -( b^{9, 29}_2 ∧ b^{9, 29}_1 ∧ b^{9, 29}_0 ∧ true) c in CNF: c -b^{9, 29}_2 ∨ -b^{9, 29}_1 ∨ -b^{9, 29}_0 ∨ false c in DIMACS: -10730 -10731 -10732 0 c i = 30 c -2+1 --> -1 c ( b^{9, 30}_2 ∧ b^{9, 30}_1 ∧ -b^{9, 30}_0 ∧ p_270) -> ( b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ b^{9, 31}_0) c in CNF: c -b^{9, 30}_2 ∨ -b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ -p_270 ∨ b^{9, 31}_2 c -b^{9, 30}_2 ∨ -b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ -p_270 ∨ -b^{9, 31}_1 c -b^{9, 30}_2 ∨ -b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ -p_270 ∨ b^{9, 31}_0 c in DIMACS: -10733 -10734 10735 -270 10736 0 -10733 -10734 10735 -270 -10737 0 -10733 -10734 10735 -270 10738 0 c -1+1 --> 0 c ( b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ b^{9, 30}_0 ∧ p_270) -> (-b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ -b^{9, 31}_0) c in CNF: c -b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ -p_270 ∨ -b^{9, 31}_2 c -b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ -p_270 ∨ -b^{9, 31}_1 c -b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ -p_270 ∨ -b^{9, 31}_0 c in DIMACS: -10733 10734 -10735 -270 -10736 0 -10733 10734 -10735 -270 -10737 0 -10733 10734 -10735 -270 -10738 0 c 0+1 --> 1 c (-b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ -b^{9, 30}_0 ∧ p_270) -> (-b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ b^{9, 31}_0) c in CNF: c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ -p_270 ∨ -b^{9, 31}_2 c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ -p_270 ∨ -b^{9, 31}_1 c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ -p_270 ∨ b^{9, 31}_0 c in DIMACS: 10733 10734 10735 -270 -10736 0 10733 10734 10735 -270 -10737 0 10733 10734 10735 -270 10738 0 c 1+1 --> 2 c (-b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ b^{9, 30}_0 ∧ p_270) -> (-b^{9, 31}_2 ∧ b^{9, 31}_1 ∧ -b^{9, 31}_0) c in CNF: c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ -p_270 ∨ -b^{9, 31}_2 c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ -p_270 ∨ b^{9, 31}_1 c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ -p_270 ∨ -b^{9, 31}_0 c in DIMACS: 10733 10734 -10735 -270 -10736 0 10733 10734 -10735 -270 10737 0 10733 10734 -10735 -270 -10738 0 c 2+1 --> break c (-b^{9, 30}_2 ∧ b^{9, 30}_1 ∧ -b^{9, 30}_0 ∧ p_270) -> break c in CNF: c b^{9, 30}_2 ∨ -b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ -p_270 ∨ break c in DIMACS: 10733 -10734 10735 -270 1162 0 c 2-1 --> 1 c (-b^{9, 30}_2 ∧ b^{9, 30}_1 ∧ -b^{9, 30}_0 ∧ -p_270) -> (-b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ b^{9, 31}_0) c in CNF: c b^{9, 30}_2 ∨ -b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ p_270 ∨ -b^{9, 31}_2 c b^{9, 30}_2 ∨ -b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ p_270 ∨ -b^{9, 31}_1 c b^{9, 30}_2 ∨ -b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ p_270 ∨ b^{9, 31}_0 c in DIMACS: 10733 -10734 10735 270 -10736 0 10733 -10734 10735 270 -10737 0 10733 -10734 10735 270 10738 0 c 1-1 --> 0 c (-b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ b^{9, 30}_0 ∧ -p_270) -> (-b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ -b^{9, 31}_0) c in CNF: c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ p_270 ∨ -b^{9, 31}_2 c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ p_270 ∨ -b^{9, 31}_1 c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ p_270 ∨ -b^{9, 31}_0 c in DIMACS: 10733 10734 -10735 270 -10736 0 10733 10734 -10735 270 -10737 0 10733 10734 -10735 270 -10738 0 c 0-1 --> -1 c (-b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ -b^{9, 30}_0 ∧ -p_270) -> ( b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ b^{9, 31}_0) c in CNF: c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ p_270 ∨ b^{9, 31}_2 c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ p_270 ∨ -b^{9, 31}_1 c b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ p_270 ∨ b^{9, 31}_0 c in DIMACS: 10733 10734 10735 270 10736 0 10733 10734 10735 270 -10737 0 10733 10734 10735 270 10738 0 c -1-1 --> -2 c ( b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ b^{9, 30}_0 ∧ -p_270) -> ( b^{9, 31}_2 ∧ b^{9, 31}_1 ∧ -b^{9, 31}_0) c in CNF: c -b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ p_270 ∨ b^{9, 31}_2 c -b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ p_270 ∨ b^{9, 31}_1 c -b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ p_270 ∨ -b^{9, 31}_0 c in DIMACS: -10733 10734 -10735 270 10736 0 -10733 10734 -10735 270 10737 0 -10733 10734 -10735 270 -10738 0 c -2-1 --> break c ( b^{9, 30}_2 ∧ b^{9, 30}_1 ∧ -b^{9, 30}_0 ∧ -p_270) -> break c in CNF: c -b^{9, 30}_2 ∨ -b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ p_270 ∨ break c in DIMACS: -10733 -10734 10735 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 30}_2 ∧ -b^{9, 30}_1 ∧ -b^{9, 30}_0 ∧ true) c in CNF: c -b^{9, 30}_2 ∨ b^{9, 30}_1 ∨ b^{9, 30}_0 ∨ false c in DIMACS: -10733 10734 10735 0 c 3 does not represent an automaton state. c -(-b^{9, 30}_2 ∧ b^{9, 30}_1 ∧ b^{9, 30}_0 ∧ true) c in CNF: c b^{9, 30}_2 ∨ -b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ false c in DIMACS: 10733 -10734 -10735 0 c -3 does not represent an automaton state. c -( b^{9, 30}_2 ∧ b^{9, 30}_1 ∧ b^{9, 30}_0 ∧ true) c in CNF: c -b^{9, 30}_2 ∨ -b^{9, 30}_1 ∨ -b^{9, 30}_0 ∨ false c in DIMACS: -10733 -10734 -10735 0 c i = 31 c -2+1 --> -1 c ( b^{9, 31}_2 ∧ b^{9, 31}_1 ∧ -b^{9, 31}_0 ∧ p_279) -> ( b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ b^{9, 32}_0) c in CNF: c -b^{9, 31}_2 ∨ -b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ -p_279 ∨ b^{9, 32}_2 c -b^{9, 31}_2 ∨ -b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ -p_279 ∨ -b^{9, 32}_1 c -b^{9, 31}_2 ∨ -b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ -p_279 ∨ b^{9, 32}_0 c in DIMACS: -10736 -10737 10738 -279 10739 0 -10736 -10737 10738 -279 -10740 0 -10736 -10737 10738 -279 10741 0 c -1+1 --> 0 c ( b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ b^{9, 31}_0 ∧ p_279) -> (-b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ -b^{9, 32}_0) c in CNF: c -b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ -p_279 ∨ -b^{9, 32}_2 c -b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ -p_279 ∨ -b^{9, 32}_1 c -b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ -p_279 ∨ -b^{9, 32}_0 c in DIMACS: -10736 10737 -10738 -279 -10739 0 -10736 10737 -10738 -279 -10740 0 -10736 10737 -10738 -279 -10741 0 c 0+1 --> 1 c (-b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ -b^{9, 31}_0 ∧ p_279) -> (-b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ b^{9, 32}_0) c in CNF: c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ -p_279 ∨ -b^{9, 32}_2 c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ -p_279 ∨ -b^{9, 32}_1 c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ -p_279 ∨ b^{9, 32}_0 c in DIMACS: 10736 10737 10738 -279 -10739 0 10736 10737 10738 -279 -10740 0 10736 10737 10738 -279 10741 0 c 1+1 --> 2 c (-b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ b^{9, 31}_0 ∧ p_279) -> (-b^{9, 32}_2 ∧ b^{9, 32}_1 ∧ -b^{9, 32}_0) c in CNF: c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ -p_279 ∨ -b^{9, 32}_2 c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ -p_279 ∨ b^{9, 32}_1 c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ -p_279 ∨ -b^{9, 32}_0 c in DIMACS: 10736 10737 -10738 -279 -10739 0 10736 10737 -10738 -279 10740 0 10736 10737 -10738 -279 -10741 0 c 2+1 --> break c (-b^{9, 31}_2 ∧ b^{9, 31}_1 ∧ -b^{9, 31}_0 ∧ p_279) -> break c in CNF: c b^{9, 31}_2 ∨ -b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ -p_279 ∨ break c in DIMACS: 10736 -10737 10738 -279 1162 0 c 2-1 --> 1 c (-b^{9, 31}_2 ∧ b^{9, 31}_1 ∧ -b^{9, 31}_0 ∧ -p_279) -> (-b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ b^{9, 32}_0) c in CNF: c b^{9, 31}_2 ∨ -b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ p_279 ∨ -b^{9, 32}_2 c b^{9, 31}_2 ∨ -b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ p_279 ∨ -b^{9, 32}_1 c b^{9, 31}_2 ∨ -b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ p_279 ∨ b^{9, 32}_0 c in DIMACS: 10736 -10737 10738 279 -10739 0 10736 -10737 10738 279 -10740 0 10736 -10737 10738 279 10741 0 c 1-1 --> 0 c (-b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ b^{9, 31}_0 ∧ -p_279) -> (-b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ -b^{9, 32}_0) c in CNF: c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ p_279 ∨ -b^{9, 32}_2 c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ p_279 ∨ -b^{9, 32}_1 c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ p_279 ∨ -b^{9, 32}_0 c in DIMACS: 10736 10737 -10738 279 -10739 0 10736 10737 -10738 279 -10740 0 10736 10737 -10738 279 -10741 0 c 0-1 --> -1 c (-b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ -b^{9, 31}_0 ∧ -p_279) -> ( b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ b^{9, 32}_0) c in CNF: c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ p_279 ∨ b^{9, 32}_2 c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ p_279 ∨ -b^{9, 32}_1 c b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ p_279 ∨ b^{9, 32}_0 c in DIMACS: 10736 10737 10738 279 10739 0 10736 10737 10738 279 -10740 0 10736 10737 10738 279 10741 0 c -1-1 --> -2 c ( b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ b^{9, 31}_0 ∧ -p_279) -> ( b^{9, 32}_2 ∧ b^{9, 32}_1 ∧ -b^{9, 32}_0) c in CNF: c -b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ p_279 ∨ b^{9, 32}_2 c -b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ p_279 ∨ b^{9, 32}_1 c -b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ p_279 ∨ -b^{9, 32}_0 c in DIMACS: -10736 10737 -10738 279 10739 0 -10736 10737 -10738 279 10740 0 -10736 10737 -10738 279 -10741 0 c -2-1 --> break c ( b^{9, 31}_2 ∧ b^{9, 31}_1 ∧ -b^{9, 31}_0 ∧ -p_279) -> break c in CNF: c -b^{9, 31}_2 ∨ -b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ p_279 ∨ break c in DIMACS: -10736 -10737 10738 279 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 31}_2 ∧ -b^{9, 31}_1 ∧ -b^{9, 31}_0 ∧ true) c in CNF: c -b^{9, 31}_2 ∨ b^{9, 31}_1 ∨ b^{9, 31}_0 ∨ false c in DIMACS: -10736 10737 10738 0 c 3 does not represent an automaton state. c -(-b^{9, 31}_2 ∧ b^{9, 31}_1 ∧ b^{9, 31}_0 ∧ true) c in CNF: c b^{9, 31}_2 ∨ -b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ false c in DIMACS: 10736 -10737 -10738 0 c -3 does not represent an automaton state. c -( b^{9, 31}_2 ∧ b^{9, 31}_1 ∧ b^{9, 31}_0 ∧ true) c in CNF: c -b^{9, 31}_2 ∨ -b^{9, 31}_1 ∨ -b^{9, 31}_0 ∨ false c in DIMACS: -10736 -10737 -10738 0 c i = 32 c -2+1 --> -1 c ( b^{9, 32}_2 ∧ b^{9, 32}_1 ∧ -b^{9, 32}_0 ∧ p_288) -> ( b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ b^{9, 33}_0) c in CNF: c -b^{9, 32}_2 ∨ -b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ -p_288 ∨ b^{9, 33}_2 c -b^{9, 32}_2 ∨ -b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ -p_288 ∨ -b^{9, 33}_1 c -b^{9, 32}_2 ∨ -b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ -p_288 ∨ b^{9, 33}_0 c in DIMACS: -10739 -10740 10741 -288 10742 0 -10739 -10740 10741 -288 -10743 0 -10739 -10740 10741 -288 10744 0 c -1+1 --> 0 c ( b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ b^{9, 32}_0 ∧ p_288) -> (-b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ -b^{9, 33}_0) c in CNF: c -b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ -p_288 ∨ -b^{9, 33}_2 c -b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ -p_288 ∨ -b^{9, 33}_1 c -b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ -p_288 ∨ -b^{9, 33}_0 c in DIMACS: -10739 10740 -10741 -288 -10742 0 -10739 10740 -10741 -288 -10743 0 -10739 10740 -10741 -288 -10744 0 c 0+1 --> 1 c (-b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ -b^{9, 32}_0 ∧ p_288) -> (-b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ b^{9, 33}_0) c in CNF: c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ -p_288 ∨ -b^{9, 33}_2 c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ -p_288 ∨ -b^{9, 33}_1 c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ -p_288 ∨ b^{9, 33}_0 c in DIMACS: 10739 10740 10741 -288 -10742 0 10739 10740 10741 -288 -10743 0 10739 10740 10741 -288 10744 0 c 1+1 --> 2 c (-b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ b^{9, 32}_0 ∧ p_288) -> (-b^{9, 33}_2 ∧ b^{9, 33}_1 ∧ -b^{9, 33}_0) c in CNF: c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ -p_288 ∨ -b^{9, 33}_2 c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ -p_288 ∨ b^{9, 33}_1 c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ -p_288 ∨ -b^{9, 33}_0 c in DIMACS: 10739 10740 -10741 -288 -10742 0 10739 10740 -10741 -288 10743 0 10739 10740 -10741 -288 -10744 0 c 2+1 --> break c (-b^{9, 32}_2 ∧ b^{9, 32}_1 ∧ -b^{9, 32}_0 ∧ p_288) -> break c in CNF: c b^{9, 32}_2 ∨ -b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ -p_288 ∨ break c in DIMACS: 10739 -10740 10741 -288 1162 0 c 2-1 --> 1 c (-b^{9, 32}_2 ∧ b^{9, 32}_1 ∧ -b^{9, 32}_0 ∧ -p_288) -> (-b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ b^{9, 33}_0) c in CNF: c b^{9, 32}_2 ∨ -b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ p_288 ∨ -b^{9, 33}_2 c b^{9, 32}_2 ∨ -b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ p_288 ∨ -b^{9, 33}_1 c b^{9, 32}_2 ∨ -b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ p_288 ∨ b^{9, 33}_0 c in DIMACS: 10739 -10740 10741 288 -10742 0 10739 -10740 10741 288 -10743 0 10739 -10740 10741 288 10744 0 c 1-1 --> 0 c (-b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ b^{9, 32}_0 ∧ -p_288) -> (-b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ -b^{9, 33}_0) c in CNF: c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ p_288 ∨ -b^{9, 33}_2 c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ p_288 ∨ -b^{9, 33}_1 c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ p_288 ∨ -b^{9, 33}_0 c in DIMACS: 10739 10740 -10741 288 -10742 0 10739 10740 -10741 288 -10743 0 10739 10740 -10741 288 -10744 0 c 0-1 --> -1 c (-b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ -b^{9, 32}_0 ∧ -p_288) -> ( b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ b^{9, 33}_0) c in CNF: c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ p_288 ∨ b^{9, 33}_2 c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ p_288 ∨ -b^{9, 33}_1 c b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ p_288 ∨ b^{9, 33}_0 c in DIMACS: 10739 10740 10741 288 10742 0 10739 10740 10741 288 -10743 0 10739 10740 10741 288 10744 0 c -1-1 --> -2 c ( b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ b^{9, 32}_0 ∧ -p_288) -> ( b^{9, 33}_2 ∧ b^{9, 33}_1 ∧ -b^{9, 33}_0) c in CNF: c -b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ p_288 ∨ b^{9, 33}_2 c -b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ p_288 ∨ b^{9, 33}_1 c -b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ p_288 ∨ -b^{9, 33}_0 c in DIMACS: -10739 10740 -10741 288 10742 0 -10739 10740 -10741 288 10743 0 -10739 10740 -10741 288 -10744 0 c -2-1 --> break c ( b^{9, 32}_2 ∧ b^{9, 32}_1 ∧ -b^{9, 32}_0 ∧ -p_288) -> break c in CNF: c -b^{9, 32}_2 ∨ -b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ p_288 ∨ break c in DIMACS: -10739 -10740 10741 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 32}_2 ∧ -b^{9, 32}_1 ∧ -b^{9, 32}_0 ∧ true) c in CNF: c -b^{9, 32}_2 ∨ b^{9, 32}_1 ∨ b^{9, 32}_0 ∨ false c in DIMACS: -10739 10740 10741 0 c 3 does not represent an automaton state. c -(-b^{9, 32}_2 ∧ b^{9, 32}_1 ∧ b^{9, 32}_0 ∧ true) c in CNF: c b^{9, 32}_2 ∨ -b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ false c in DIMACS: 10739 -10740 -10741 0 c -3 does not represent an automaton state. c -( b^{9, 32}_2 ∧ b^{9, 32}_1 ∧ b^{9, 32}_0 ∧ true) c in CNF: c -b^{9, 32}_2 ∨ -b^{9, 32}_1 ∨ -b^{9, 32}_0 ∨ false c in DIMACS: -10739 -10740 -10741 0 c i = 33 c -2+1 --> -1 c ( b^{9, 33}_2 ∧ b^{9, 33}_1 ∧ -b^{9, 33}_0 ∧ p_297) -> ( b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ b^{9, 34}_0) c in CNF: c -b^{9, 33}_2 ∨ -b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ -p_297 ∨ b^{9, 34}_2 c -b^{9, 33}_2 ∨ -b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ -p_297 ∨ -b^{9, 34}_1 c -b^{9, 33}_2 ∨ -b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ -p_297 ∨ b^{9, 34}_0 c in DIMACS: -10742 -10743 10744 -297 10745 0 -10742 -10743 10744 -297 -10746 0 -10742 -10743 10744 -297 10747 0 c -1+1 --> 0 c ( b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ b^{9, 33}_0 ∧ p_297) -> (-b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ -b^{9, 34}_0) c in CNF: c -b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ -p_297 ∨ -b^{9, 34}_2 c -b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ -p_297 ∨ -b^{9, 34}_1 c -b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ -p_297 ∨ -b^{9, 34}_0 c in DIMACS: -10742 10743 -10744 -297 -10745 0 -10742 10743 -10744 -297 -10746 0 -10742 10743 -10744 -297 -10747 0 c 0+1 --> 1 c (-b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ -b^{9, 33}_0 ∧ p_297) -> (-b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ b^{9, 34}_0) c in CNF: c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ -p_297 ∨ -b^{9, 34}_2 c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ -p_297 ∨ -b^{9, 34}_1 c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ -p_297 ∨ b^{9, 34}_0 c in DIMACS: 10742 10743 10744 -297 -10745 0 10742 10743 10744 -297 -10746 0 10742 10743 10744 -297 10747 0 c 1+1 --> 2 c (-b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ b^{9, 33}_0 ∧ p_297) -> (-b^{9, 34}_2 ∧ b^{9, 34}_1 ∧ -b^{9, 34}_0) c in CNF: c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ -p_297 ∨ -b^{9, 34}_2 c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ -p_297 ∨ b^{9, 34}_1 c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ -p_297 ∨ -b^{9, 34}_0 c in DIMACS: 10742 10743 -10744 -297 -10745 0 10742 10743 -10744 -297 10746 0 10742 10743 -10744 -297 -10747 0 c 2+1 --> break c (-b^{9, 33}_2 ∧ b^{9, 33}_1 ∧ -b^{9, 33}_0 ∧ p_297) -> break c in CNF: c b^{9, 33}_2 ∨ -b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ -p_297 ∨ break c in DIMACS: 10742 -10743 10744 -297 1162 0 c 2-1 --> 1 c (-b^{9, 33}_2 ∧ b^{9, 33}_1 ∧ -b^{9, 33}_0 ∧ -p_297) -> (-b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ b^{9, 34}_0) c in CNF: c b^{9, 33}_2 ∨ -b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ p_297 ∨ -b^{9, 34}_2 c b^{9, 33}_2 ∨ -b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ p_297 ∨ -b^{9, 34}_1 c b^{9, 33}_2 ∨ -b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ p_297 ∨ b^{9, 34}_0 c in DIMACS: 10742 -10743 10744 297 -10745 0 10742 -10743 10744 297 -10746 0 10742 -10743 10744 297 10747 0 c 1-1 --> 0 c (-b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ b^{9, 33}_0 ∧ -p_297) -> (-b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ -b^{9, 34}_0) c in CNF: c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ p_297 ∨ -b^{9, 34}_2 c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ p_297 ∨ -b^{9, 34}_1 c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ p_297 ∨ -b^{9, 34}_0 c in DIMACS: 10742 10743 -10744 297 -10745 0 10742 10743 -10744 297 -10746 0 10742 10743 -10744 297 -10747 0 c 0-1 --> -1 c (-b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ -b^{9, 33}_0 ∧ -p_297) -> ( b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ b^{9, 34}_0) c in CNF: c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ p_297 ∨ b^{9, 34}_2 c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ p_297 ∨ -b^{9, 34}_1 c b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ p_297 ∨ b^{9, 34}_0 c in DIMACS: 10742 10743 10744 297 10745 0 10742 10743 10744 297 -10746 0 10742 10743 10744 297 10747 0 c -1-1 --> -2 c ( b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ b^{9, 33}_0 ∧ -p_297) -> ( b^{9, 34}_2 ∧ b^{9, 34}_1 ∧ -b^{9, 34}_0) c in CNF: c -b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ p_297 ∨ b^{9, 34}_2 c -b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ p_297 ∨ b^{9, 34}_1 c -b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ p_297 ∨ -b^{9, 34}_0 c in DIMACS: -10742 10743 -10744 297 10745 0 -10742 10743 -10744 297 10746 0 -10742 10743 -10744 297 -10747 0 c -2-1 --> break c ( b^{9, 33}_2 ∧ b^{9, 33}_1 ∧ -b^{9, 33}_0 ∧ -p_297) -> break c in CNF: c -b^{9, 33}_2 ∨ -b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ p_297 ∨ break c in DIMACS: -10742 -10743 10744 297 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 33}_2 ∧ -b^{9, 33}_1 ∧ -b^{9, 33}_0 ∧ true) c in CNF: c -b^{9, 33}_2 ∨ b^{9, 33}_1 ∨ b^{9, 33}_0 ∨ false c in DIMACS: -10742 10743 10744 0 c 3 does not represent an automaton state. c -(-b^{9, 33}_2 ∧ b^{9, 33}_1 ∧ b^{9, 33}_0 ∧ true) c in CNF: c b^{9, 33}_2 ∨ -b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ false c in DIMACS: 10742 -10743 -10744 0 c -3 does not represent an automaton state. c -( b^{9, 33}_2 ∧ b^{9, 33}_1 ∧ b^{9, 33}_0 ∧ true) c in CNF: c -b^{9, 33}_2 ∨ -b^{9, 33}_1 ∨ -b^{9, 33}_0 ∨ false c in DIMACS: -10742 -10743 -10744 0 c i = 34 c -2+1 --> -1 c ( b^{9, 34}_2 ∧ b^{9, 34}_1 ∧ -b^{9, 34}_0 ∧ p_306) -> ( b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ b^{9, 35}_0) c in CNF: c -b^{9, 34}_2 ∨ -b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ -p_306 ∨ b^{9, 35}_2 c -b^{9, 34}_2 ∨ -b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ -p_306 ∨ -b^{9, 35}_1 c -b^{9, 34}_2 ∨ -b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ -p_306 ∨ b^{9, 35}_0 c in DIMACS: -10745 -10746 10747 -306 10748 0 -10745 -10746 10747 -306 -10749 0 -10745 -10746 10747 -306 10750 0 c -1+1 --> 0 c ( b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ b^{9, 34}_0 ∧ p_306) -> (-b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ -b^{9, 35}_0) c in CNF: c -b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ -p_306 ∨ -b^{9, 35}_2 c -b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ -p_306 ∨ -b^{9, 35}_1 c -b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ -p_306 ∨ -b^{9, 35}_0 c in DIMACS: -10745 10746 -10747 -306 -10748 0 -10745 10746 -10747 -306 -10749 0 -10745 10746 -10747 -306 -10750 0 c 0+1 --> 1 c (-b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ -b^{9, 34}_0 ∧ p_306) -> (-b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ b^{9, 35}_0) c in CNF: c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ -p_306 ∨ -b^{9, 35}_2 c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ -p_306 ∨ -b^{9, 35}_1 c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ -p_306 ∨ b^{9, 35}_0 c in DIMACS: 10745 10746 10747 -306 -10748 0 10745 10746 10747 -306 -10749 0 10745 10746 10747 -306 10750 0 c 1+1 --> 2 c (-b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ b^{9, 34}_0 ∧ p_306) -> (-b^{9, 35}_2 ∧ b^{9, 35}_1 ∧ -b^{9, 35}_0) c in CNF: c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ -p_306 ∨ -b^{9, 35}_2 c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ -p_306 ∨ b^{9, 35}_1 c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ -p_306 ∨ -b^{9, 35}_0 c in DIMACS: 10745 10746 -10747 -306 -10748 0 10745 10746 -10747 -306 10749 0 10745 10746 -10747 -306 -10750 0 c 2+1 --> break c (-b^{9, 34}_2 ∧ b^{9, 34}_1 ∧ -b^{9, 34}_0 ∧ p_306) -> break c in CNF: c b^{9, 34}_2 ∨ -b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ -p_306 ∨ break c in DIMACS: 10745 -10746 10747 -306 1162 0 c 2-1 --> 1 c (-b^{9, 34}_2 ∧ b^{9, 34}_1 ∧ -b^{9, 34}_0 ∧ -p_306) -> (-b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ b^{9, 35}_0) c in CNF: c b^{9, 34}_2 ∨ -b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ p_306 ∨ -b^{9, 35}_2 c b^{9, 34}_2 ∨ -b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ p_306 ∨ -b^{9, 35}_1 c b^{9, 34}_2 ∨ -b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ p_306 ∨ b^{9, 35}_0 c in DIMACS: 10745 -10746 10747 306 -10748 0 10745 -10746 10747 306 -10749 0 10745 -10746 10747 306 10750 0 c 1-1 --> 0 c (-b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ b^{9, 34}_0 ∧ -p_306) -> (-b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ -b^{9, 35}_0) c in CNF: c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ p_306 ∨ -b^{9, 35}_2 c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ p_306 ∨ -b^{9, 35}_1 c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ p_306 ∨ -b^{9, 35}_0 c in DIMACS: 10745 10746 -10747 306 -10748 0 10745 10746 -10747 306 -10749 0 10745 10746 -10747 306 -10750 0 c 0-1 --> -1 c (-b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ -b^{9, 34}_0 ∧ -p_306) -> ( b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ b^{9, 35}_0) c in CNF: c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ p_306 ∨ b^{9, 35}_2 c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ p_306 ∨ -b^{9, 35}_1 c b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ p_306 ∨ b^{9, 35}_0 c in DIMACS: 10745 10746 10747 306 10748 0 10745 10746 10747 306 -10749 0 10745 10746 10747 306 10750 0 c -1-1 --> -2 c ( b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ b^{9, 34}_0 ∧ -p_306) -> ( b^{9, 35}_2 ∧ b^{9, 35}_1 ∧ -b^{9, 35}_0) c in CNF: c -b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ p_306 ∨ b^{9, 35}_2 c -b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ p_306 ∨ b^{9, 35}_1 c -b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ p_306 ∨ -b^{9, 35}_0 c in DIMACS: -10745 10746 -10747 306 10748 0 -10745 10746 -10747 306 10749 0 -10745 10746 -10747 306 -10750 0 c -2-1 --> break c ( b^{9, 34}_2 ∧ b^{9, 34}_1 ∧ -b^{9, 34}_0 ∧ -p_306) -> break c in CNF: c -b^{9, 34}_2 ∨ -b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ p_306 ∨ break c in DIMACS: -10745 -10746 10747 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 34}_2 ∧ -b^{9, 34}_1 ∧ -b^{9, 34}_0 ∧ true) c in CNF: c -b^{9, 34}_2 ∨ b^{9, 34}_1 ∨ b^{9, 34}_0 ∨ false c in DIMACS: -10745 10746 10747 0 c 3 does not represent an automaton state. c -(-b^{9, 34}_2 ∧ b^{9, 34}_1 ∧ b^{9, 34}_0 ∧ true) c in CNF: c b^{9, 34}_2 ∨ -b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ false c in DIMACS: 10745 -10746 -10747 0 c -3 does not represent an automaton state. c -( b^{9, 34}_2 ∧ b^{9, 34}_1 ∧ b^{9, 34}_0 ∧ true) c in CNF: c -b^{9, 34}_2 ∨ -b^{9, 34}_1 ∨ -b^{9, 34}_0 ∨ false c in DIMACS: -10745 -10746 -10747 0 c i = 35 c -2+1 --> -1 c ( b^{9, 35}_2 ∧ b^{9, 35}_1 ∧ -b^{9, 35}_0 ∧ p_315) -> ( b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ b^{9, 36}_0) c in CNF: c -b^{9, 35}_2 ∨ -b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ -p_315 ∨ b^{9, 36}_2 c -b^{9, 35}_2 ∨ -b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ -p_315 ∨ -b^{9, 36}_1 c -b^{9, 35}_2 ∨ -b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ -p_315 ∨ b^{9, 36}_0 c in DIMACS: -10748 -10749 10750 -315 10751 0 -10748 -10749 10750 -315 -10752 0 -10748 -10749 10750 -315 10753 0 c -1+1 --> 0 c ( b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ b^{9, 35}_0 ∧ p_315) -> (-b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ -b^{9, 36}_0) c in CNF: c -b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ -p_315 ∨ -b^{9, 36}_2 c -b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ -p_315 ∨ -b^{9, 36}_1 c -b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ -p_315 ∨ -b^{9, 36}_0 c in DIMACS: -10748 10749 -10750 -315 -10751 0 -10748 10749 -10750 -315 -10752 0 -10748 10749 -10750 -315 -10753 0 c 0+1 --> 1 c (-b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ -b^{9, 35}_0 ∧ p_315) -> (-b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ b^{9, 36}_0) c in CNF: c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ -p_315 ∨ -b^{9, 36}_2 c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ -p_315 ∨ -b^{9, 36}_1 c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ -p_315 ∨ b^{9, 36}_0 c in DIMACS: 10748 10749 10750 -315 -10751 0 10748 10749 10750 -315 -10752 0 10748 10749 10750 -315 10753 0 c 1+1 --> 2 c (-b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ b^{9, 35}_0 ∧ p_315) -> (-b^{9, 36}_2 ∧ b^{9, 36}_1 ∧ -b^{9, 36}_0) c in CNF: c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ -p_315 ∨ -b^{9, 36}_2 c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ -p_315 ∨ b^{9, 36}_1 c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ -p_315 ∨ -b^{9, 36}_0 c in DIMACS: 10748 10749 -10750 -315 -10751 0 10748 10749 -10750 -315 10752 0 10748 10749 -10750 -315 -10753 0 c 2+1 --> break c (-b^{9, 35}_2 ∧ b^{9, 35}_1 ∧ -b^{9, 35}_0 ∧ p_315) -> break c in CNF: c b^{9, 35}_2 ∨ -b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ -p_315 ∨ break c in DIMACS: 10748 -10749 10750 -315 1162 0 c 2-1 --> 1 c (-b^{9, 35}_2 ∧ b^{9, 35}_1 ∧ -b^{9, 35}_0 ∧ -p_315) -> (-b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ b^{9, 36}_0) c in CNF: c b^{9, 35}_2 ∨ -b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ p_315 ∨ -b^{9, 36}_2 c b^{9, 35}_2 ∨ -b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ p_315 ∨ -b^{9, 36}_1 c b^{9, 35}_2 ∨ -b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ p_315 ∨ b^{9, 36}_0 c in DIMACS: 10748 -10749 10750 315 -10751 0 10748 -10749 10750 315 -10752 0 10748 -10749 10750 315 10753 0 c 1-1 --> 0 c (-b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ b^{9, 35}_0 ∧ -p_315) -> (-b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ -b^{9, 36}_0) c in CNF: c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ p_315 ∨ -b^{9, 36}_2 c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ p_315 ∨ -b^{9, 36}_1 c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ p_315 ∨ -b^{9, 36}_0 c in DIMACS: 10748 10749 -10750 315 -10751 0 10748 10749 -10750 315 -10752 0 10748 10749 -10750 315 -10753 0 c 0-1 --> -1 c (-b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ -b^{9, 35}_0 ∧ -p_315) -> ( b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ b^{9, 36}_0) c in CNF: c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ p_315 ∨ b^{9, 36}_2 c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ p_315 ∨ -b^{9, 36}_1 c b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ p_315 ∨ b^{9, 36}_0 c in DIMACS: 10748 10749 10750 315 10751 0 10748 10749 10750 315 -10752 0 10748 10749 10750 315 10753 0 c -1-1 --> -2 c ( b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ b^{9, 35}_0 ∧ -p_315) -> ( b^{9, 36}_2 ∧ b^{9, 36}_1 ∧ -b^{9, 36}_0) c in CNF: c -b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ p_315 ∨ b^{9, 36}_2 c -b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ p_315 ∨ b^{9, 36}_1 c -b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ p_315 ∨ -b^{9, 36}_0 c in DIMACS: -10748 10749 -10750 315 10751 0 -10748 10749 -10750 315 10752 0 -10748 10749 -10750 315 -10753 0 c -2-1 --> break c ( b^{9, 35}_2 ∧ b^{9, 35}_1 ∧ -b^{9, 35}_0 ∧ -p_315) -> break c in CNF: c -b^{9, 35}_2 ∨ -b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ p_315 ∨ break c in DIMACS: -10748 -10749 10750 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 35}_2 ∧ -b^{9, 35}_1 ∧ -b^{9, 35}_0 ∧ true) c in CNF: c -b^{9, 35}_2 ∨ b^{9, 35}_1 ∨ b^{9, 35}_0 ∨ false c in DIMACS: -10748 10749 10750 0 c 3 does not represent an automaton state. c -(-b^{9, 35}_2 ∧ b^{9, 35}_1 ∧ b^{9, 35}_0 ∧ true) c in CNF: c b^{9, 35}_2 ∨ -b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ false c in DIMACS: 10748 -10749 -10750 0 c -3 does not represent an automaton state. c -( b^{9, 35}_2 ∧ b^{9, 35}_1 ∧ b^{9, 35}_0 ∧ true) c in CNF: c -b^{9, 35}_2 ∨ -b^{9, 35}_1 ∨ -b^{9, 35}_0 ∨ false c in DIMACS: -10748 -10749 -10750 0 c i = 36 c -2+1 --> -1 c ( b^{9, 36}_2 ∧ b^{9, 36}_1 ∧ -b^{9, 36}_0 ∧ p_324) -> ( b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ b^{9, 37}_0) c in CNF: c -b^{9, 36}_2 ∨ -b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ -p_324 ∨ b^{9, 37}_2 c -b^{9, 36}_2 ∨ -b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ -p_324 ∨ -b^{9, 37}_1 c -b^{9, 36}_2 ∨ -b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ -p_324 ∨ b^{9, 37}_0 c in DIMACS: -10751 -10752 10753 -324 10754 0 -10751 -10752 10753 -324 -10755 0 -10751 -10752 10753 -324 10756 0 c -1+1 --> 0 c ( b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ b^{9, 36}_0 ∧ p_324) -> (-b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ -b^{9, 37}_0) c in CNF: c -b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ -p_324 ∨ -b^{9, 37}_2 c -b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ -p_324 ∨ -b^{9, 37}_1 c -b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ -p_324 ∨ -b^{9, 37}_0 c in DIMACS: -10751 10752 -10753 -324 -10754 0 -10751 10752 -10753 -324 -10755 0 -10751 10752 -10753 -324 -10756 0 c 0+1 --> 1 c (-b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ -b^{9, 36}_0 ∧ p_324) -> (-b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ b^{9, 37}_0) c in CNF: c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ -p_324 ∨ -b^{9, 37}_2 c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ -p_324 ∨ -b^{9, 37}_1 c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ -p_324 ∨ b^{9, 37}_0 c in DIMACS: 10751 10752 10753 -324 -10754 0 10751 10752 10753 -324 -10755 0 10751 10752 10753 -324 10756 0 c 1+1 --> 2 c (-b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ b^{9, 36}_0 ∧ p_324) -> (-b^{9, 37}_2 ∧ b^{9, 37}_1 ∧ -b^{9, 37}_0) c in CNF: c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ -p_324 ∨ -b^{9, 37}_2 c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ -p_324 ∨ b^{9, 37}_1 c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ -p_324 ∨ -b^{9, 37}_0 c in DIMACS: 10751 10752 -10753 -324 -10754 0 10751 10752 -10753 -324 10755 0 10751 10752 -10753 -324 -10756 0 c 2+1 --> break c (-b^{9, 36}_2 ∧ b^{9, 36}_1 ∧ -b^{9, 36}_0 ∧ p_324) -> break c in CNF: c b^{9, 36}_2 ∨ -b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ -p_324 ∨ break c in DIMACS: 10751 -10752 10753 -324 1162 0 c 2-1 --> 1 c (-b^{9, 36}_2 ∧ b^{9, 36}_1 ∧ -b^{9, 36}_0 ∧ -p_324) -> (-b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ b^{9, 37}_0) c in CNF: c b^{9, 36}_2 ∨ -b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ p_324 ∨ -b^{9, 37}_2 c b^{9, 36}_2 ∨ -b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ p_324 ∨ -b^{9, 37}_1 c b^{9, 36}_2 ∨ -b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ p_324 ∨ b^{9, 37}_0 c in DIMACS: 10751 -10752 10753 324 -10754 0 10751 -10752 10753 324 -10755 0 10751 -10752 10753 324 10756 0 c 1-1 --> 0 c (-b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ b^{9, 36}_0 ∧ -p_324) -> (-b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ -b^{9, 37}_0) c in CNF: c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ p_324 ∨ -b^{9, 37}_2 c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ p_324 ∨ -b^{9, 37}_1 c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ p_324 ∨ -b^{9, 37}_0 c in DIMACS: 10751 10752 -10753 324 -10754 0 10751 10752 -10753 324 -10755 0 10751 10752 -10753 324 -10756 0 c 0-1 --> -1 c (-b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ -b^{9, 36}_0 ∧ -p_324) -> ( b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ b^{9, 37}_0) c in CNF: c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ p_324 ∨ b^{9, 37}_2 c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ p_324 ∨ -b^{9, 37}_1 c b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ p_324 ∨ b^{9, 37}_0 c in DIMACS: 10751 10752 10753 324 10754 0 10751 10752 10753 324 -10755 0 10751 10752 10753 324 10756 0 c -1-1 --> -2 c ( b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ b^{9, 36}_0 ∧ -p_324) -> ( b^{9, 37}_2 ∧ b^{9, 37}_1 ∧ -b^{9, 37}_0) c in CNF: c -b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ p_324 ∨ b^{9, 37}_2 c -b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ p_324 ∨ b^{9, 37}_1 c -b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ p_324 ∨ -b^{9, 37}_0 c in DIMACS: -10751 10752 -10753 324 10754 0 -10751 10752 -10753 324 10755 0 -10751 10752 -10753 324 -10756 0 c -2-1 --> break c ( b^{9, 36}_2 ∧ b^{9, 36}_1 ∧ -b^{9, 36}_0 ∧ -p_324) -> break c in CNF: c -b^{9, 36}_2 ∨ -b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ p_324 ∨ break c in DIMACS: -10751 -10752 10753 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 36}_2 ∧ -b^{9, 36}_1 ∧ -b^{9, 36}_0 ∧ true) c in CNF: c -b^{9, 36}_2 ∨ b^{9, 36}_1 ∨ b^{9, 36}_0 ∨ false c in DIMACS: -10751 10752 10753 0 c 3 does not represent an automaton state. c -(-b^{9, 36}_2 ∧ b^{9, 36}_1 ∧ b^{9, 36}_0 ∧ true) c in CNF: c b^{9, 36}_2 ∨ -b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ false c in DIMACS: 10751 -10752 -10753 0 c -3 does not represent an automaton state. c -( b^{9, 36}_2 ∧ b^{9, 36}_1 ∧ b^{9, 36}_0 ∧ true) c in CNF: c -b^{9, 36}_2 ∨ -b^{9, 36}_1 ∨ -b^{9, 36}_0 ∨ false c in DIMACS: -10751 -10752 -10753 0 c i = 37 c -2+1 --> -1 c ( b^{9, 37}_2 ∧ b^{9, 37}_1 ∧ -b^{9, 37}_0 ∧ p_333) -> ( b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ b^{9, 38}_0) c in CNF: c -b^{9, 37}_2 ∨ -b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ -p_333 ∨ b^{9, 38}_2 c -b^{9, 37}_2 ∨ -b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ -p_333 ∨ -b^{9, 38}_1 c -b^{9, 37}_2 ∨ -b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ -p_333 ∨ b^{9, 38}_0 c in DIMACS: -10754 -10755 10756 -333 10757 0 -10754 -10755 10756 -333 -10758 0 -10754 -10755 10756 -333 10759 0 c -1+1 --> 0 c ( b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ b^{9, 37}_0 ∧ p_333) -> (-b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ -b^{9, 38}_0) c in CNF: c -b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ -p_333 ∨ -b^{9, 38}_2 c -b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ -p_333 ∨ -b^{9, 38}_1 c -b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ -p_333 ∨ -b^{9, 38}_0 c in DIMACS: -10754 10755 -10756 -333 -10757 0 -10754 10755 -10756 -333 -10758 0 -10754 10755 -10756 -333 -10759 0 c 0+1 --> 1 c (-b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ -b^{9, 37}_0 ∧ p_333) -> (-b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ b^{9, 38}_0) c in CNF: c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ -p_333 ∨ -b^{9, 38}_2 c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ -p_333 ∨ -b^{9, 38}_1 c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ -p_333 ∨ b^{9, 38}_0 c in DIMACS: 10754 10755 10756 -333 -10757 0 10754 10755 10756 -333 -10758 0 10754 10755 10756 -333 10759 0 c 1+1 --> 2 c (-b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ b^{9, 37}_0 ∧ p_333) -> (-b^{9, 38}_2 ∧ b^{9, 38}_1 ∧ -b^{9, 38}_0) c in CNF: c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ -p_333 ∨ -b^{9, 38}_2 c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ -p_333 ∨ b^{9, 38}_1 c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ -p_333 ∨ -b^{9, 38}_0 c in DIMACS: 10754 10755 -10756 -333 -10757 0 10754 10755 -10756 -333 10758 0 10754 10755 -10756 -333 -10759 0 c 2+1 --> break c (-b^{9, 37}_2 ∧ b^{9, 37}_1 ∧ -b^{9, 37}_0 ∧ p_333) -> break c in CNF: c b^{9, 37}_2 ∨ -b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ -p_333 ∨ break c in DIMACS: 10754 -10755 10756 -333 1162 0 c 2-1 --> 1 c (-b^{9, 37}_2 ∧ b^{9, 37}_1 ∧ -b^{9, 37}_0 ∧ -p_333) -> (-b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ b^{9, 38}_0) c in CNF: c b^{9, 37}_2 ∨ -b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ p_333 ∨ -b^{9, 38}_2 c b^{9, 37}_2 ∨ -b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ p_333 ∨ -b^{9, 38}_1 c b^{9, 37}_2 ∨ -b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ p_333 ∨ b^{9, 38}_0 c in DIMACS: 10754 -10755 10756 333 -10757 0 10754 -10755 10756 333 -10758 0 10754 -10755 10756 333 10759 0 c 1-1 --> 0 c (-b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ b^{9, 37}_0 ∧ -p_333) -> (-b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ -b^{9, 38}_0) c in CNF: c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ p_333 ∨ -b^{9, 38}_2 c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ p_333 ∨ -b^{9, 38}_1 c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ p_333 ∨ -b^{9, 38}_0 c in DIMACS: 10754 10755 -10756 333 -10757 0 10754 10755 -10756 333 -10758 0 10754 10755 -10756 333 -10759 0 c 0-1 --> -1 c (-b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ -b^{9, 37}_0 ∧ -p_333) -> ( b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ b^{9, 38}_0) c in CNF: c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ p_333 ∨ b^{9, 38}_2 c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ p_333 ∨ -b^{9, 38}_1 c b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ p_333 ∨ b^{9, 38}_0 c in DIMACS: 10754 10755 10756 333 10757 0 10754 10755 10756 333 -10758 0 10754 10755 10756 333 10759 0 c -1-1 --> -2 c ( b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ b^{9, 37}_0 ∧ -p_333) -> ( b^{9, 38}_2 ∧ b^{9, 38}_1 ∧ -b^{9, 38}_0) c in CNF: c -b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ p_333 ∨ b^{9, 38}_2 c -b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ p_333 ∨ b^{9, 38}_1 c -b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ p_333 ∨ -b^{9, 38}_0 c in DIMACS: -10754 10755 -10756 333 10757 0 -10754 10755 -10756 333 10758 0 -10754 10755 -10756 333 -10759 0 c -2-1 --> break c ( b^{9, 37}_2 ∧ b^{9, 37}_1 ∧ -b^{9, 37}_0 ∧ -p_333) -> break c in CNF: c -b^{9, 37}_2 ∨ -b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ p_333 ∨ break c in DIMACS: -10754 -10755 10756 333 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 37}_2 ∧ -b^{9, 37}_1 ∧ -b^{9, 37}_0 ∧ true) c in CNF: c -b^{9, 37}_2 ∨ b^{9, 37}_1 ∨ b^{9, 37}_0 ∨ false c in DIMACS: -10754 10755 10756 0 c 3 does not represent an automaton state. c -(-b^{9, 37}_2 ∧ b^{9, 37}_1 ∧ b^{9, 37}_0 ∧ true) c in CNF: c b^{9, 37}_2 ∨ -b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ false c in DIMACS: 10754 -10755 -10756 0 c -3 does not represent an automaton state. c -( b^{9, 37}_2 ∧ b^{9, 37}_1 ∧ b^{9, 37}_0 ∧ true) c in CNF: c -b^{9, 37}_2 ∨ -b^{9, 37}_1 ∨ -b^{9, 37}_0 ∨ false c in DIMACS: -10754 -10755 -10756 0 c i = 38 c -2+1 --> -1 c ( b^{9, 38}_2 ∧ b^{9, 38}_1 ∧ -b^{9, 38}_0 ∧ p_342) -> ( b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ b^{9, 39}_0) c in CNF: c -b^{9, 38}_2 ∨ -b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ -p_342 ∨ b^{9, 39}_2 c -b^{9, 38}_2 ∨ -b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ -p_342 ∨ -b^{9, 39}_1 c -b^{9, 38}_2 ∨ -b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ -p_342 ∨ b^{9, 39}_0 c in DIMACS: -10757 -10758 10759 -342 10760 0 -10757 -10758 10759 -342 -10761 0 -10757 -10758 10759 -342 10762 0 c -1+1 --> 0 c ( b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ b^{9, 38}_0 ∧ p_342) -> (-b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ -b^{9, 39}_0) c in CNF: c -b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ -p_342 ∨ -b^{9, 39}_2 c -b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ -p_342 ∨ -b^{9, 39}_1 c -b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ -p_342 ∨ -b^{9, 39}_0 c in DIMACS: -10757 10758 -10759 -342 -10760 0 -10757 10758 -10759 -342 -10761 0 -10757 10758 -10759 -342 -10762 0 c 0+1 --> 1 c (-b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ -b^{9, 38}_0 ∧ p_342) -> (-b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ b^{9, 39}_0) c in CNF: c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ -p_342 ∨ -b^{9, 39}_2 c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ -p_342 ∨ -b^{9, 39}_1 c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ -p_342 ∨ b^{9, 39}_0 c in DIMACS: 10757 10758 10759 -342 -10760 0 10757 10758 10759 -342 -10761 0 10757 10758 10759 -342 10762 0 c 1+1 --> 2 c (-b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ b^{9, 38}_0 ∧ p_342) -> (-b^{9, 39}_2 ∧ b^{9, 39}_1 ∧ -b^{9, 39}_0) c in CNF: c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ -p_342 ∨ -b^{9, 39}_2 c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ -p_342 ∨ b^{9, 39}_1 c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ -p_342 ∨ -b^{9, 39}_0 c in DIMACS: 10757 10758 -10759 -342 -10760 0 10757 10758 -10759 -342 10761 0 10757 10758 -10759 -342 -10762 0 c 2+1 --> break c (-b^{9, 38}_2 ∧ b^{9, 38}_1 ∧ -b^{9, 38}_0 ∧ p_342) -> break c in CNF: c b^{9, 38}_2 ∨ -b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ -p_342 ∨ break c in DIMACS: 10757 -10758 10759 -342 1162 0 c 2-1 --> 1 c (-b^{9, 38}_2 ∧ b^{9, 38}_1 ∧ -b^{9, 38}_0 ∧ -p_342) -> (-b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ b^{9, 39}_0) c in CNF: c b^{9, 38}_2 ∨ -b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ p_342 ∨ -b^{9, 39}_2 c b^{9, 38}_2 ∨ -b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ p_342 ∨ -b^{9, 39}_1 c b^{9, 38}_2 ∨ -b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ p_342 ∨ b^{9, 39}_0 c in DIMACS: 10757 -10758 10759 342 -10760 0 10757 -10758 10759 342 -10761 0 10757 -10758 10759 342 10762 0 c 1-1 --> 0 c (-b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ b^{9, 38}_0 ∧ -p_342) -> (-b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ -b^{9, 39}_0) c in CNF: c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ p_342 ∨ -b^{9, 39}_2 c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ p_342 ∨ -b^{9, 39}_1 c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ p_342 ∨ -b^{9, 39}_0 c in DIMACS: 10757 10758 -10759 342 -10760 0 10757 10758 -10759 342 -10761 0 10757 10758 -10759 342 -10762 0 c 0-1 --> -1 c (-b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ -b^{9, 38}_0 ∧ -p_342) -> ( b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ b^{9, 39}_0) c in CNF: c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ p_342 ∨ b^{9, 39}_2 c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ p_342 ∨ -b^{9, 39}_1 c b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ p_342 ∨ b^{9, 39}_0 c in DIMACS: 10757 10758 10759 342 10760 0 10757 10758 10759 342 -10761 0 10757 10758 10759 342 10762 0 c -1-1 --> -2 c ( b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ b^{9, 38}_0 ∧ -p_342) -> ( b^{9, 39}_2 ∧ b^{9, 39}_1 ∧ -b^{9, 39}_0) c in CNF: c -b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ p_342 ∨ b^{9, 39}_2 c -b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ p_342 ∨ b^{9, 39}_1 c -b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ p_342 ∨ -b^{9, 39}_0 c in DIMACS: -10757 10758 -10759 342 10760 0 -10757 10758 -10759 342 10761 0 -10757 10758 -10759 342 -10762 0 c -2-1 --> break c ( b^{9, 38}_2 ∧ b^{9, 38}_1 ∧ -b^{9, 38}_0 ∧ -p_342) -> break c in CNF: c -b^{9, 38}_2 ∨ -b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ p_342 ∨ break c in DIMACS: -10757 -10758 10759 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 38}_2 ∧ -b^{9, 38}_1 ∧ -b^{9, 38}_0 ∧ true) c in CNF: c -b^{9, 38}_2 ∨ b^{9, 38}_1 ∨ b^{9, 38}_0 ∨ false c in DIMACS: -10757 10758 10759 0 c 3 does not represent an automaton state. c -(-b^{9, 38}_2 ∧ b^{9, 38}_1 ∧ b^{9, 38}_0 ∧ true) c in CNF: c b^{9, 38}_2 ∨ -b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ false c in DIMACS: 10757 -10758 -10759 0 c -3 does not represent an automaton state. c -( b^{9, 38}_2 ∧ b^{9, 38}_1 ∧ b^{9, 38}_0 ∧ true) c in CNF: c -b^{9, 38}_2 ∨ -b^{9, 38}_1 ∨ -b^{9, 38}_0 ∨ false c in DIMACS: -10757 -10758 -10759 0 c i = 39 c -2+1 --> -1 c ( b^{9, 39}_2 ∧ b^{9, 39}_1 ∧ -b^{9, 39}_0 ∧ p_351) -> ( b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ b^{9, 40}_0) c in CNF: c -b^{9, 39}_2 ∨ -b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ -p_351 ∨ b^{9, 40}_2 c -b^{9, 39}_2 ∨ -b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ -p_351 ∨ -b^{9, 40}_1 c -b^{9, 39}_2 ∨ -b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ -p_351 ∨ b^{9, 40}_0 c in DIMACS: -10760 -10761 10762 -351 10763 0 -10760 -10761 10762 -351 -10764 0 -10760 -10761 10762 -351 10765 0 c -1+1 --> 0 c ( b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ b^{9, 39}_0 ∧ p_351) -> (-b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ -b^{9, 40}_0) c in CNF: c -b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ -p_351 ∨ -b^{9, 40}_2 c -b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ -p_351 ∨ -b^{9, 40}_1 c -b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ -p_351 ∨ -b^{9, 40}_0 c in DIMACS: -10760 10761 -10762 -351 -10763 0 -10760 10761 -10762 -351 -10764 0 -10760 10761 -10762 -351 -10765 0 c 0+1 --> 1 c (-b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ -b^{9, 39}_0 ∧ p_351) -> (-b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ b^{9, 40}_0) c in CNF: c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ -p_351 ∨ -b^{9, 40}_2 c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ -p_351 ∨ -b^{9, 40}_1 c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ -p_351 ∨ b^{9, 40}_0 c in DIMACS: 10760 10761 10762 -351 -10763 0 10760 10761 10762 -351 -10764 0 10760 10761 10762 -351 10765 0 c 1+1 --> 2 c (-b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ b^{9, 39}_0 ∧ p_351) -> (-b^{9, 40}_2 ∧ b^{9, 40}_1 ∧ -b^{9, 40}_0) c in CNF: c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ -p_351 ∨ -b^{9, 40}_2 c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ -p_351 ∨ b^{9, 40}_1 c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ -p_351 ∨ -b^{9, 40}_0 c in DIMACS: 10760 10761 -10762 -351 -10763 0 10760 10761 -10762 -351 10764 0 10760 10761 -10762 -351 -10765 0 c 2+1 --> break c (-b^{9, 39}_2 ∧ b^{9, 39}_1 ∧ -b^{9, 39}_0 ∧ p_351) -> break c in CNF: c b^{9, 39}_2 ∨ -b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ -p_351 ∨ break c in DIMACS: 10760 -10761 10762 -351 1162 0 c 2-1 --> 1 c (-b^{9, 39}_2 ∧ b^{9, 39}_1 ∧ -b^{9, 39}_0 ∧ -p_351) -> (-b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ b^{9, 40}_0) c in CNF: c b^{9, 39}_2 ∨ -b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ p_351 ∨ -b^{9, 40}_2 c b^{9, 39}_2 ∨ -b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ p_351 ∨ -b^{9, 40}_1 c b^{9, 39}_2 ∨ -b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ p_351 ∨ b^{9, 40}_0 c in DIMACS: 10760 -10761 10762 351 -10763 0 10760 -10761 10762 351 -10764 0 10760 -10761 10762 351 10765 0 c 1-1 --> 0 c (-b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ b^{9, 39}_0 ∧ -p_351) -> (-b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ -b^{9, 40}_0) c in CNF: c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ p_351 ∨ -b^{9, 40}_2 c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ p_351 ∨ -b^{9, 40}_1 c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ p_351 ∨ -b^{9, 40}_0 c in DIMACS: 10760 10761 -10762 351 -10763 0 10760 10761 -10762 351 -10764 0 10760 10761 -10762 351 -10765 0 c 0-1 --> -1 c (-b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ -b^{9, 39}_0 ∧ -p_351) -> ( b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ b^{9, 40}_0) c in CNF: c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ p_351 ∨ b^{9, 40}_2 c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ p_351 ∨ -b^{9, 40}_1 c b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ p_351 ∨ b^{9, 40}_0 c in DIMACS: 10760 10761 10762 351 10763 0 10760 10761 10762 351 -10764 0 10760 10761 10762 351 10765 0 c -1-1 --> -2 c ( b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ b^{9, 39}_0 ∧ -p_351) -> ( b^{9, 40}_2 ∧ b^{9, 40}_1 ∧ -b^{9, 40}_0) c in CNF: c -b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ p_351 ∨ b^{9, 40}_2 c -b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ p_351 ∨ b^{9, 40}_1 c -b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ p_351 ∨ -b^{9, 40}_0 c in DIMACS: -10760 10761 -10762 351 10763 0 -10760 10761 -10762 351 10764 0 -10760 10761 -10762 351 -10765 0 c -2-1 --> break c ( b^{9, 39}_2 ∧ b^{9, 39}_1 ∧ -b^{9, 39}_0 ∧ -p_351) -> break c in CNF: c -b^{9, 39}_2 ∨ -b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ p_351 ∨ break c in DIMACS: -10760 -10761 10762 351 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 39}_2 ∧ -b^{9, 39}_1 ∧ -b^{9, 39}_0 ∧ true) c in CNF: c -b^{9, 39}_2 ∨ b^{9, 39}_1 ∨ b^{9, 39}_0 ∨ false c in DIMACS: -10760 10761 10762 0 c 3 does not represent an automaton state. c -(-b^{9, 39}_2 ∧ b^{9, 39}_1 ∧ b^{9, 39}_0 ∧ true) c in CNF: c b^{9, 39}_2 ∨ -b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ false c in DIMACS: 10760 -10761 -10762 0 c -3 does not represent an automaton state. c -( b^{9, 39}_2 ∧ b^{9, 39}_1 ∧ b^{9, 39}_0 ∧ true) c in CNF: c -b^{9, 39}_2 ∨ -b^{9, 39}_1 ∨ -b^{9, 39}_0 ∨ false c in DIMACS: -10760 -10761 -10762 0 c i = 40 c -2+1 --> -1 c ( b^{9, 40}_2 ∧ b^{9, 40}_1 ∧ -b^{9, 40}_0 ∧ p_360) -> ( b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ b^{9, 41}_0) c in CNF: c -b^{9, 40}_2 ∨ -b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ -p_360 ∨ b^{9, 41}_2 c -b^{9, 40}_2 ∨ -b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ -p_360 ∨ -b^{9, 41}_1 c -b^{9, 40}_2 ∨ -b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ -p_360 ∨ b^{9, 41}_0 c in DIMACS: -10763 -10764 10765 -360 10766 0 -10763 -10764 10765 -360 -10767 0 -10763 -10764 10765 -360 10768 0 c -1+1 --> 0 c ( b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ b^{9, 40}_0 ∧ p_360) -> (-b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ -b^{9, 41}_0) c in CNF: c -b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ -p_360 ∨ -b^{9, 41}_2 c -b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ -p_360 ∨ -b^{9, 41}_1 c -b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ -p_360 ∨ -b^{9, 41}_0 c in DIMACS: -10763 10764 -10765 -360 -10766 0 -10763 10764 -10765 -360 -10767 0 -10763 10764 -10765 -360 -10768 0 c 0+1 --> 1 c (-b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ -b^{9, 40}_0 ∧ p_360) -> (-b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ b^{9, 41}_0) c in CNF: c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ -p_360 ∨ -b^{9, 41}_2 c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ -p_360 ∨ -b^{9, 41}_1 c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ -p_360 ∨ b^{9, 41}_0 c in DIMACS: 10763 10764 10765 -360 -10766 0 10763 10764 10765 -360 -10767 0 10763 10764 10765 -360 10768 0 c 1+1 --> 2 c (-b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ b^{9, 40}_0 ∧ p_360) -> (-b^{9, 41}_2 ∧ b^{9, 41}_1 ∧ -b^{9, 41}_0) c in CNF: c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ -p_360 ∨ -b^{9, 41}_2 c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ -p_360 ∨ b^{9, 41}_1 c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ -p_360 ∨ -b^{9, 41}_0 c in DIMACS: 10763 10764 -10765 -360 -10766 0 10763 10764 -10765 -360 10767 0 10763 10764 -10765 -360 -10768 0 c 2+1 --> break c (-b^{9, 40}_2 ∧ b^{9, 40}_1 ∧ -b^{9, 40}_0 ∧ p_360) -> break c in CNF: c b^{9, 40}_2 ∨ -b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ -p_360 ∨ break c in DIMACS: 10763 -10764 10765 -360 1162 0 c 2-1 --> 1 c (-b^{9, 40}_2 ∧ b^{9, 40}_1 ∧ -b^{9, 40}_0 ∧ -p_360) -> (-b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ b^{9, 41}_0) c in CNF: c b^{9, 40}_2 ∨ -b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ p_360 ∨ -b^{9, 41}_2 c b^{9, 40}_2 ∨ -b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ p_360 ∨ -b^{9, 41}_1 c b^{9, 40}_2 ∨ -b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ p_360 ∨ b^{9, 41}_0 c in DIMACS: 10763 -10764 10765 360 -10766 0 10763 -10764 10765 360 -10767 0 10763 -10764 10765 360 10768 0 c 1-1 --> 0 c (-b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ b^{9, 40}_0 ∧ -p_360) -> (-b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ -b^{9, 41}_0) c in CNF: c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ p_360 ∨ -b^{9, 41}_2 c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ p_360 ∨ -b^{9, 41}_1 c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ p_360 ∨ -b^{9, 41}_0 c in DIMACS: 10763 10764 -10765 360 -10766 0 10763 10764 -10765 360 -10767 0 10763 10764 -10765 360 -10768 0 c 0-1 --> -1 c (-b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ -b^{9, 40}_0 ∧ -p_360) -> ( b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ b^{9, 41}_0) c in CNF: c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ p_360 ∨ b^{9, 41}_2 c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ p_360 ∨ -b^{9, 41}_1 c b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ p_360 ∨ b^{9, 41}_0 c in DIMACS: 10763 10764 10765 360 10766 0 10763 10764 10765 360 -10767 0 10763 10764 10765 360 10768 0 c -1-1 --> -2 c ( b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ b^{9, 40}_0 ∧ -p_360) -> ( b^{9, 41}_2 ∧ b^{9, 41}_1 ∧ -b^{9, 41}_0) c in CNF: c -b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ p_360 ∨ b^{9, 41}_2 c -b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ p_360 ∨ b^{9, 41}_1 c -b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ p_360 ∨ -b^{9, 41}_0 c in DIMACS: -10763 10764 -10765 360 10766 0 -10763 10764 -10765 360 10767 0 -10763 10764 -10765 360 -10768 0 c -2-1 --> break c ( b^{9, 40}_2 ∧ b^{9, 40}_1 ∧ -b^{9, 40}_0 ∧ -p_360) -> break c in CNF: c -b^{9, 40}_2 ∨ -b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ p_360 ∨ break c in DIMACS: -10763 -10764 10765 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 40}_2 ∧ -b^{9, 40}_1 ∧ -b^{9, 40}_0 ∧ true) c in CNF: c -b^{9, 40}_2 ∨ b^{9, 40}_1 ∨ b^{9, 40}_0 ∨ false c in DIMACS: -10763 10764 10765 0 c 3 does not represent an automaton state. c -(-b^{9, 40}_2 ∧ b^{9, 40}_1 ∧ b^{9, 40}_0 ∧ true) c in CNF: c b^{9, 40}_2 ∨ -b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ false c in DIMACS: 10763 -10764 -10765 0 c -3 does not represent an automaton state. c -( b^{9, 40}_2 ∧ b^{9, 40}_1 ∧ b^{9, 40}_0 ∧ true) c in CNF: c -b^{9, 40}_2 ∨ -b^{9, 40}_1 ∨ -b^{9, 40}_0 ∨ false c in DIMACS: -10763 -10764 -10765 0 c i = 41 c -2+1 --> -1 c ( b^{9, 41}_2 ∧ b^{9, 41}_1 ∧ -b^{9, 41}_0 ∧ p_369) -> ( b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ b^{9, 42}_0) c in CNF: c -b^{9, 41}_2 ∨ -b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ -p_369 ∨ b^{9, 42}_2 c -b^{9, 41}_2 ∨ -b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ -p_369 ∨ -b^{9, 42}_1 c -b^{9, 41}_2 ∨ -b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ -p_369 ∨ b^{9, 42}_0 c in DIMACS: -10766 -10767 10768 -369 10769 0 -10766 -10767 10768 -369 -10770 0 -10766 -10767 10768 -369 10771 0 c -1+1 --> 0 c ( b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ b^{9, 41}_0 ∧ p_369) -> (-b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ -b^{9, 42}_0) c in CNF: c -b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ -p_369 ∨ -b^{9, 42}_2 c -b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ -p_369 ∨ -b^{9, 42}_1 c -b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ -p_369 ∨ -b^{9, 42}_0 c in DIMACS: -10766 10767 -10768 -369 -10769 0 -10766 10767 -10768 -369 -10770 0 -10766 10767 -10768 -369 -10771 0 c 0+1 --> 1 c (-b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ -b^{9, 41}_0 ∧ p_369) -> (-b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ b^{9, 42}_0) c in CNF: c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ -p_369 ∨ -b^{9, 42}_2 c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ -p_369 ∨ -b^{9, 42}_1 c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ -p_369 ∨ b^{9, 42}_0 c in DIMACS: 10766 10767 10768 -369 -10769 0 10766 10767 10768 -369 -10770 0 10766 10767 10768 -369 10771 0 c 1+1 --> 2 c (-b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ b^{9, 41}_0 ∧ p_369) -> (-b^{9, 42}_2 ∧ b^{9, 42}_1 ∧ -b^{9, 42}_0) c in CNF: c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ -p_369 ∨ -b^{9, 42}_2 c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ -p_369 ∨ b^{9, 42}_1 c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ -p_369 ∨ -b^{9, 42}_0 c in DIMACS: 10766 10767 -10768 -369 -10769 0 10766 10767 -10768 -369 10770 0 10766 10767 -10768 -369 -10771 0 c 2+1 --> break c (-b^{9, 41}_2 ∧ b^{9, 41}_1 ∧ -b^{9, 41}_0 ∧ p_369) -> break c in CNF: c b^{9, 41}_2 ∨ -b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ -p_369 ∨ break c in DIMACS: 10766 -10767 10768 -369 1162 0 c 2-1 --> 1 c (-b^{9, 41}_2 ∧ b^{9, 41}_1 ∧ -b^{9, 41}_0 ∧ -p_369) -> (-b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ b^{9, 42}_0) c in CNF: c b^{9, 41}_2 ∨ -b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ p_369 ∨ -b^{9, 42}_2 c b^{9, 41}_2 ∨ -b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ p_369 ∨ -b^{9, 42}_1 c b^{9, 41}_2 ∨ -b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ p_369 ∨ b^{9, 42}_0 c in DIMACS: 10766 -10767 10768 369 -10769 0 10766 -10767 10768 369 -10770 0 10766 -10767 10768 369 10771 0 c 1-1 --> 0 c (-b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ b^{9, 41}_0 ∧ -p_369) -> (-b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ -b^{9, 42}_0) c in CNF: c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ p_369 ∨ -b^{9, 42}_2 c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ p_369 ∨ -b^{9, 42}_1 c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ p_369 ∨ -b^{9, 42}_0 c in DIMACS: 10766 10767 -10768 369 -10769 0 10766 10767 -10768 369 -10770 0 10766 10767 -10768 369 -10771 0 c 0-1 --> -1 c (-b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ -b^{9, 41}_0 ∧ -p_369) -> ( b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ b^{9, 42}_0) c in CNF: c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ p_369 ∨ b^{9, 42}_2 c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ p_369 ∨ -b^{9, 42}_1 c b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ p_369 ∨ b^{9, 42}_0 c in DIMACS: 10766 10767 10768 369 10769 0 10766 10767 10768 369 -10770 0 10766 10767 10768 369 10771 0 c -1-1 --> -2 c ( b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ b^{9, 41}_0 ∧ -p_369) -> ( b^{9, 42}_2 ∧ b^{9, 42}_1 ∧ -b^{9, 42}_0) c in CNF: c -b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ p_369 ∨ b^{9, 42}_2 c -b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ p_369 ∨ b^{9, 42}_1 c -b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ p_369 ∨ -b^{9, 42}_0 c in DIMACS: -10766 10767 -10768 369 10769 0 -10766 10767 -10768 369 10770 0 -10766 10767 -10768 369 -10771 0 c -2-1 --> break c ( b^{9, 41}_2 ∧ b^{9, 41}_1 ∧ -b^{9, 41}_0 ∧ -p_369) -> break c in CNF: c -b^{9, 41}_2 ∨ -b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ p_369 ∨ break c in DIMACS: -10766 -10767 10768 369 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 41}_2 ∧ -b^{9, 41}_1 ∧ -b^{9, 41}_0 ∧ true) c in CNF: c -b^{9, 41}_2 ∨ b^{9, 41}_1 ∨ b^{9, 41}_0 ∨ false c in DIMACS: -10766 10767 10768 0 c 3 does not represent an automaton state. c -(-b^{9, 41}_2 ∧ b^{9, 41}_1 ∧ b^{9, 41}_0 ∧ true) c in CNF: c b^{9, 41}_2 ∨ -b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ false c in DIMACS: 10766 -10767 -10768 0 c -3 does not represent an automaton state. c -( b^{9, 41}_2 ∧ b^{9, 41}_1 ∧ b^{9, 41}_0 ∧ true) c in CNF: c -b^{9, 41}_2 ∨ -b^{9, 41}_1 ∨ -b^{9, 41}_0 ∨ false c in DIMACS: -10766 -10767 -10768 0 c i = 42 c -2+1 --> -1 c ( b^{9, 42}_2 ∧ b^{9, 42}_1 ∧ -b^{9, 42}_0 ∧ p_378) -> ( b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ b^{9, 43}_0) c in CNF: c -b^{9, 42}_2 ∨ -b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ -p_378 ∨ b^{9, 43}_2 c -b^{9, 42}_2 ∨ -b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ -p_378 ∨ -b^{9, 43}_1 c -b^{9, 42}_2 ∨ -b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ -p_378 ∨ b^{9, 43}_0 c in DIMACS: -10769 -10770 10771 -378 10772 0 -10769 -10770 10771 -378 -10773 0 -10769 -10770 10771 -378 10774 0 c -1+1 --> 0 c ( b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ b^{9, 42}_0 ∧ p_378) -> (-b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ -b^{9, 43}_0) c in CNF: c -b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ -p_378 ∨ -b^{9, 43}_2 c -b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ -p_378 ∨ -b^{9, 43}_1 c -b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ -p_378 ∨ -b^{9, 43}_0 c in DIMACS: -10769 10770 -10771 -378 -10772 0 -10769 10770 -10771 -378 -10773 0 -10769 10770 -10771 -378 -10774 0 c 0+1 --> 1 c (-b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ -b^{9, 42}_0 ∧ p_378) -> (-b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ b^{9, 43}_0) c in CNF: c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ -p_378 ∨ -b^{9, 43}_2 c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ -p_378 ∨ -b^{9, 43}_1 c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ -p_378 ∨ b^{9, 43}_0 c in DIMACS: 10769 10770 10771 -378 -10772 0 10769 10770 10771 -378 -10773 0 10769 10770 10771 -378 10774 0 c 1+1 --> 2 c (-b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ b^{9, 42}_0 ∧ p_378) -> (-b^{9, 43}_2 ∧ b^{9, 43}_1 ∧ -b^{9, 43}_0) c in CNF: c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ -p_378 ∨ -b^{9, 43}_2 c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ -p_378 ∨ b^{9, 43}_1 c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ -p_378 ∨ -b^{9, 43}_0 c in DIMACS: 10769 10770 -10771 -378 -10772 0 10769 10770 -10771 -378 10773 0 10769 10770 -10771 -378 -10774 0 c 2+1 --> break c (-b^{9, 42}_2 ∧ b^{9, 42}_1 ∧ -b^{9, 42}_0 ∧ p_378) -> break c in CNF: c b^{9, 42}_2 ∨ -b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ -p_378 ∨ break c in DIMACS: 10769 -10770 10771 -378 1162 0 c 2-1 --> 1 c (-b^{9, 42}_2 ∧ b^{9, 42}_1 ∧ -b^{9, 42}_0 ∧ -p_378) -> (-b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ b^{9, 43}_0) c in CNF: c b^{9, 42}_2 ∨ -b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ p_378 ∨ -b^{9, 43}_2 c b^{9, 42}_2 ∨ -b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ p_378 ∨ -b^{9, 43}_1 c b^{9, 42}_2 ∨ -b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ p_378 ∨ b^{9, 43}_0 c in DIMACS: 10769 -10770 10771 378 -10772 0 10769 -10770 10771 378 -10773 0 10769 -10770 10771 378 10774 0 c 1-1 --> 0 c (-b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ b^{9, 42}_0 ∧ -p_378) -> (-b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ -b^{9, 43}_0) c in CNF: c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ p_378 ∨ -b^{9, 43}_2 c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ p_378 ∨ -b^{9, 43}_1 c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ p_378 ∨ -b^{9, 43}_0 c in DIMACS: 10769 10770 -10771 378 -10772 0 10769 10770 -10771 378 -10773 0 10769 10770 -10771 378 -10774 0 c 0-1 --> -1 c (-b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ -b^{9, 42}_0 ∧ -p_378) -> ( b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ b^{9, 43}_0) c in CNF: c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ p_378 ∨ b^{9, 43}_2 c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ p_378 ∨ -b^{9, 43}_1 c b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ p_378 ∨ b^{9, 43}_0 c in DIMACS: 10769 10770 10771 378 10772 0 10769 10770 10771 378 -10773 0 10769 10770 10771 378 10774 0 c -1-1 --> -2 c ( b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ b^{9, 42}_0 ∧ -p_378) -> ( b^{9, 43}_2 ∧ b^{9, 43}_1 ∧ -b^{9, 43}_0) c in CNF: c -b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ p_378 ∨ b^{9, 43}_2 c -b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ p_378 ∨ b^{9, 43}_1 c -b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ p_378 ∨ -b^{9, 43}_0 c in DIMACS: -10769 10770 -10771 378 10772 0 -10769 10770 -10771 378 10773 0 -10769 10770 -10771 378 -10774 0 c -2-1 --> break c ( b^{9, 42}_2 ∧ b^{9, 42}_1 ∧ -b^{9, 42}_0 ∧ -p_378) -> break c in CNF: c -b^{9, 42}_2 ∨ -b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ p_378 ∨ break c in DIMACS: -10769 -10770 10771 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 42}_2 ∧ -b^{9, 42}_1 ∧ -b^{9, 42}_0 ∧ true) c in CNF: c -b^{9, 42}_2 ∨ b^{9, 42}_1 ∨ b^{9, 42}_0 ∨ false c in DIMACS: -10769 10770 10771 0 c 3 does not represent an automaton state. c -(-b^{9, 42}_2 ∧ b^{9, 42}_1 ∧ b^{9, 42}_0 ∧ true) c in CNF: c b^{9, 42}_2 ∨ -b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ false c in DIMACS: 10769 -10770 -10771 0 c -3 does not represent an automaton state. c -( b^{9, 42}_2 ∧ b^{9, 42}_1 ∧ b^{9, 42}_0 ∧ true) c in CNF: c -b^{9, 42}_2 ∨ -b^{9, 42}_1 ∨ -b^{9, 42}_0 ∨ false c in DIMACS: -10769 -10770 -10771 0 c i = 43 c -2+1 --> -1 c ( b^{9, 43}_2 ∧ b^{9, 43}_1 ∧ -b^{9, 43}_0 ∧ p_387) -> ( b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ b^{9, 44}_0) c in CNF: c -b^{9, 43}_2 ∨ -b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ -p_387 ∨ b^{9, 44}_2 c -b^{9, 43}_2 ∨ -b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ -p_387 ∨ -b^{9, 44}_1 c -b^{9, 43}_2 ∨ -b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ -p_387 ∨ b^{9, 44}_0 c in DIMACS: -10772 -10773 10774 -387 10775 0 -10772 -10773 10774 -387 -10776 0 -10772 -10773 10774 -387 10777 0 c -1+1 --> 0 c ( b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ b^{9, 43}_0 ∧ p_387) -> (-b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ -b^{9, 44}_0) c in CNF: c -b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ -p_387 ∨ -b^{9, 44}_2 c -b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ -p_387 ∨ -b^{9, 44}_1 c -b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ -p_387 ∨ -b^{9, 44}_0 c in DIMACS: -10772 10773 -10774 -387 -10775 0 -10772 10773 -10774 -387 -10776 0 -10772 10773 -10774 -387 -10777 0 c 0+1 --> 1 c (-b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ -b^{9, 43}_0 ∧ p_387) -> (-b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ b^{9, 44}_0) c in CNF: c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ -p_387 ∨ -b^{9, 44}_2 c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ -p_387 ∨ -b^{9, 44}_1 c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ -p_387 ∨ b^{9, 44}_0 c in DIMACS: 10772 10773 10774 -387 -10775 0 10772 10773 10774 -387 -10776 0 10772 10773 10774 -387 10777 0 c 1+1 --> 2 c (-b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ b^{9, 43}_0 ∧ p_387) -> (-b^{9, 44}_2 ∧ b^{9, 44}_1 ∧ -b^{9, 44}_0) c in CNF: c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ -p_387 ∨ -b^{9, 44}_2 c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ -p_387 ∨ b^{9, 44}_1 c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ -p_387 ∨ -b^{9, 44}_0 c in DIMACS: 10772 10773 -10774 -387 -10775 0 10772 10773 -10774 -387 10776 0 10772 10773 -10774 -387 -10777 0 c 2+1 --> break c (-b^{9, 43}_2 ∧ b^{9, 43}_1 ∧ -b^{9, 43}_0 ∧ p_387) -> break c in CNF: c b^{9, 43}_2 ∨ -b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ -p_387 ∨ break c in DIMACS: 10772 -10773 10774 -387 1162 0 c 2-1 --> 1 c (-b^{9, 43}_2 ∧ b^{9, 43}_1 ∧ -b^{9, 43}_0 ∧ -p_387) -> (-b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ b^{9, 44}_0) c in CNF: c b^{9, 43}_2 ∨ -b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ p_387 ∨ -b^{9, 44}_2 c b^{9, 43}_2 ∨ -b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ p_387 ∨ -b^{9, 44}_1 c b^{9, 43}_2 ∨ -b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ p_387 ∨ b^{9, 44}_0 c in DIMACS: 10772 -10773 10774 387 -10775 0 10772 -10773 10774 387 -10776 0 10772 -10773 10774 387 10777 0 c 1-1 --> 0 c (-b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ b^{9, 43}_0 ∧ -p_387) -> (-b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ -b^{9, 44}_0) c in CNF: c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ p_387 ∨ -b^{9, 44}_2 c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ p_387 ∨ -b^{9, 44}_1 c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ p_387 ∨ -b^{9, 44}_0 c in DIMACS: 10772 10773 -10774 387 -10775 0 10772 10773 -10774 387 -10776 0 10772 10773 -10774 387 -10777 0 c 0-1 --> -1 c (-b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ -b^{9, 43}_0 ∧ -p_387) -> ( b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ b^{9, 44}_0) c in CNF: c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ p_387 ∨ b^{9, 44}_2 c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ p_387 ∨ -b^{9, 44}_1 c b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ p_387 ∨ b^{9, 44}_0 c in DIMACS: 10772 10773 10774 387 10775 0 10772 10773 10774 387 -10776 0 10772 10773 10774 387 10777 0 c -1-1 --> -2 c ( b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ b^{9, 43}_0 ∧ -p_387) -> ( b^{9, 44}_2 ∧ b^{9, 44}_1 ∧ -b^{9, 44}_0) c in CNF: c -b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ p_387 ∨ b^{9, 44}_2 c -b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ p_387 ∨ b^{9, 44}_1 c -b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ p_387 ∨ -b^{9, 44}_0 c in DIMACS: -10772 10773 -10774 387 10775 0 -10772 10773 -10774 387 10776 0 -10772 10773 -10774 387 -10777 0 c -2-1 --> break c ( b^{9, 43}_2 ∧ b^{9, 43}_1 ∧ -b^{9, 43}_0 ∧ -p_387) -> break c in CNF: c -b^{9, 43}_2 ∨ -b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ p_387 ∨ break c in DIMACS: -10772 -10773 10774 387 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 43}_2 ∧ -b^{9, 43}_1 ∧ -b^{9, 43}_0 ∧ true) c in CNF: c -b^{9, 43}_2 ∨ b^{9, 43}_1 ∨ b^{9, 43}_0 ∨ false c in DIMACS: -10772 10773 10774 0 c 3 does not represent an automaton state. c -(-b^{9, 43}_2 ∧ b^{9, 43}_1 ∧ b^{9, 43}_0 ∧ true) c in CNF: c b^{9, 43}_2 ∨ -b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ false c in DIMACS: 10772 -10773 -10774 0 c -3 does not represent an automaton state. c -( b^{9, 43}_2 ∧ b^{9, 43}_1 ∧ b^{9, 43}_0 ∧ true) c in CNF: c -b^{9, 43}_2 ∨ -b^{9, 43}_1 ∨ -b^{9, 43}_0 ∨ false c in DIMACS: -10772 -10773 -10774 0 c i = 44 c -2+1 --> -1 c ( b^{9, 44}_2 ∧ b^{9, 44}_1 ∧ -b^{9, 44}_0 ∧ p_396) -> ( b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ b^{9, 45}_0) c in CNF: c -b^{9, 44}_2 ∨ -b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ -p_396 ∨ b^{9, 45}_2 c -b^{9, 44}_2 ∨ -b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ -p_396 ∨ -b^{9, 45}_1 c -b^{9, 44}_2 ∨ -b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ -p_396 ∨ b^{9, 45}_0 c in DIMACS: -10775 -10776 10777 -396 10778 0 -10775 -10776 10777 -396 -10779 0 -10775 -10776 10777 -396 10780 0 c -1+1 --> 0 c ( b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ b^{9, 44}_0 ∧ p_396) -> (-b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ -b^{9, 45}_0) c in CNF: c -b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ -p_396 ∨ -b^{9, 45}_2 c -b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ -p_396 ∨ -b^{9, 45}_1 c -b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ -p_396 ∨ -b^{9, 45}_0 c in DIMACS: -10775 10776 -10777 -396 -10778 0 -10775 10776 -10777 -396 -10779 0 -10775 10776 -10777 -396 -10780 0 c 0+1 --> 1 c (-b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ -b^{9, 44}_0 ∧ p_396) -> (-b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ b^{9, 45}_0) c in CNF: c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ -p_396 ∨ -b^{9, 45}_2 c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ -p_396 ∨ -b^{9, 45}_1 c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ -p_396 ∨ b^{9, 45}_0 c in DIMACS: 10775 10776 10777 -396 -10778 0 10775 10776 10777 -396 -10779 0 10775 10776 10777 -396 10780 0 c 1+1 --> 2 c (-b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ b^{9, 44}_0 ∧ p_396) -> (-b^{9, 45}_2 ∧ b^{9, 45}_1 ∧ -b^{9, 45}_0) c in CNF: c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ -p_396 ∨ -b^{9, 45}_2 c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ -p_396 ∨ b^{9, 45}_1 c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ -p_396 ∨ -b^{9, 45}_0 c in DIMACS: 10775 10776 -10777 -396 -10778 0 10775 10776 -10777 -396 10779 0 10775 10776 -10777 -396 -10780 0 c 2+1 --> break c (-b^{9, 44}_2 ∧ b^{9, 44}_1 ∧ -b^{9, 44}_0 ∧ p_396) -> break c in CNF: c b^{9, 44}_2 ∨ -b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ -p_396 ∨ break c in DIMACS: 10775 -10776 10777 -396 1162 0 c 2-1 --> 1 c (-b^{9, 44}_2 ∧ b^{9, 44}_1 ∧ -b^{9, 44}_0 ∧ -p_396) -> (-b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ b^{9, 45}_0) c in CNF: c b^{9, 44}_2 ∨ -b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ p_396 ∨ -b^{9, 45}_2 c b^{9, 44}_2 ∨ -b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ p_396 ∨ -b^{9, 45}_1 c b^{9, 44}_2 ∨ -b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ p_396 ∨ b^{9, 45}_0 c in DIMACS: 10775 -10776 10777 396 -10778 0 10775 -10776 10777 396 -10779 0 10775 -10776 10777 396 10780 0 c 1-1 --> 0 c (-b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ b^{9, 44}_0 ∧ -p_396) -> (-b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ -b^{9, 45}_0) c in CNF: c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ p_396 ∨ -b^{9, 45}_2 c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ p_396 ∨ -b^{9, 45}_1 c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ p_396 ∨ -b^{9, 45}_0 c in DIMACS: 10775 10776 -10777 396 -10778 0 10775 10776 -10777 396 -10779 0 10775 10776 -10777 396 -10780 0 c 0-1 --> -1 c (-b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ -b^{9, 44}_0 ∧ -p_396) -> ( b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ b^{9, 45}_0) c in CNF: c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ p_396 ∨ b^{9, 45}_2 c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ p_396 ∨ -b^{9, 45}_1 c b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ p_396 ∨ b^{9, 45}_0 c in DIMACS: 10775 10776 10777 396 10778 0 10775 10776 10777 396 -10779 0 10775 10776 10777 396 10780 0 c -1-1 --> -2 c ( b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ b^{9, 44}_0 ∧ -p_396) -> ( b^{9, 45}_2 ∧ b^{9, 45}_1 ∧ -b^{9, 45}_0) c in CNF: c -b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ p_396 ∨ b^{9, 45}_2 c -b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ p_396 ∨ b^{9, 45}_1 c -b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ p_396 ∨ -b^{9, 45}_0 c in DIMACS: -10775 10776 -10777 396 10778 0 -10775 10776 -10777 396 10779 0 -10775 10776 -10777 396 -10780 0 c -2-1 --> break c ( b^{9, 44}_2 ∧ b^{9, 44}_1 ∧ -b^{9, 44}_0 ∧ -p_396) -> break c in CNF: c -b^{9, 44}_2 ∨ -b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ p_396 ∨ break c in DIMACS: -10775 -10776 10777 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 44}_2 ∧ -b^{9, 44}_1 ∧ -b^{9, 44}_0 ∧ true) c in CNF: c -b^{9, 44}_2 ∨ b^{9, 44}_1 ∨ b^{9, 44}_0 ∨ false c in DIMACS: -10775 10776 10777 0 c 3 does not represent an automaton state. c -(-b^{9, 44}_2 ∧ b^{9, 44}_1 ∧ b^{9, 44}_0 ∧ true) c in CNF: c b^{9, 44}_2 ∨ -b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ false c in DIMACS: 10775 -10776 -10777 0 c -3 does not represent an automaton state. c -( b^{9, 44}_2 ∧ b^{9, 44}_1 ∧ b^{9, 44}_0 ∧ true) c in CNF: c -b^{9, 44}_2 ∨ -b^{9, 44}_1 ∨ -b^{9, 44}_0 ∨ false c in DIMACS: -10775 -10776 -10777 0 c i = 45 c -2+1 --> -1 c ( b^{9, 45}_2 ∧ b^{9, 45}_1 ∧ -b^{9, 45}_0 ∧ p_405) -> ( b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ b^{9, 46}_0) c in CNF: c -b^{9, 45}_2 ∨ -b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ -p_405 ∨ b^{9, 46}_2 c -b^{9, 45}_2 ∨ -b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ -p_405 ∨ -b^{9, 46}_1 c -b^{9, 45}_2 ∨ -b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ -p_405 ∨ b^{9, 46}_0 c in DIMACS: -10778 -10779 10780 -405 10781 0 -10778 -10779 10780 -405 -10782 0 -10778 -10779 10780 -405 10783 0 c -1+1 --> 0 c ( b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ b^{9, 45}_0 ∧ p_405) -> (-b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ -b^{9, 46}_0) c in CNF: c -b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ -p_405 ∨ -b^{9, 46}_2 c -b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ -p_405 ∨ -b^{9, 46}_1 c -b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ -p_405 ∨ -b^{9, 46}_0 c in DIMACS: -10778 10779 -10780 -405 -10781 0 -10778 10779 -10780 -405 -10782 0 -10778 10779 -10780 -405 -10783 0 c 0+1 --> 1 c (-b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ -b^{9, 45}_0 ∧ p_405) -> (-b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ b^{9, 46}_0) c in CNF: c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ -p_405 ∨ -b^{9, 46}_2 c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ -p_405 ∨ -b^{9, 46}_1 c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ -p_405 ∨ b^{9, 46}_0 c in DIMACS: 10778 10779 10780 -405 -10781 0 10778 10779 10780 -405 -10782 0 10778 10779 10780 -405 10783 0 c 1+1 --> 2 c (-b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ b^{9, 45}_0 ∧ p_405) -> (-b^{9, 46}_2 ∧ b^{9, 46}_1 ∧ -b^{9, 46}_0) c in CNF: c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ -p_405 ∨ -b^{9, 46}_2 c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ -p_405 ∨ b^{9, 46}_1 c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ -p_405 ∨ -b^{9, 46}_0 c in DIMACS: 10778 10779 -10780 -405 -10781 0 10778 10779 -10780 -405 10782 0 10778 10779 -10780 -405 -10783 0 c 2+1 --> break c (-b^{9, 45}_2 ∧ b^{9, 45}_1 ∧ -b^{9, 45}_0 ∧ p_405) -> break c in CNF: c b^{9, 45}_2 ∨ -b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ -p_405 ∨ break c in DIMACS: 10778 -10779 10780 -405 1162 0 c 2-1 --> 1 c (-b^{9, 45}_2 ∧ b^{9, 45}_1 ∧ -b^{9, 45}_0 ∧ -p_405) -> (-b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ b^{9, 46}_0) c in CNF: c b^{9, 45}_2 ∨ -b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ p_405 ∨ -b^{9, 46}_2 c b^{9, 45}_2 ∨ -b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ p_405 ∨ -b^{9, 46}_1 c b^{9, 45}_2 ∨ -b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ p_405 ∨ b^{9, 46}_0 c in DIMACS: 10778 -10779 10780 405 -10781 0 10778 -10779 10780 405 -10782 0 10778 -10779 10780 405 10783 0 c 1-1 --> 0 c (-b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ b^{9, 45}_0 ∧ -p_405) -> (-b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ -b^{9, 46}_0) c in CNF: c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ p_405 ∨ -b^{9, 46}_2 c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ p_405 ∨ -b^{9, 46}_1 c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ p_405 ∨ -b^{9, 46}_0 c in DIMACS: 10778 10779 -10780 405 -10781 0 10778 10779 -10780 405 -10782 0 10778 10779 -10780 405 -10783 0 c 0-1 --> -1 c (-b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ -b^{9, 45}_0 ∧ -p_405) -> ( b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ b^{9, 46}_0) c in CNF: c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ p_405 ∨ b^{9, 46}_2 c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ p_405 ∨ -b^{9, 46}_1 c b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ p_405 ∨ b^{9, 46}_0 c in DIMACS: 10778 10779 10780 405 10781 0 10778 10779 10780 405 -10782 0 10778 10779 10780 405 10783 0 c -1-1 --> -2 c ( b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ b^{9, 45}_0 ∧ -p_405) -> ( b^{9, 46}_2 ∧ b^{9, 46}_1 ∧ -b^{9, 46}_0) c in CNF: c -b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ p_405 ∨ b^{9, 46}_2 c -b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ p_405 ∨ b^{9, 46}_1 c -b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ p_405 ∨ -b^{9, 46}_0 c in DIMACS: -10778 10779 -10780 405 10781 0 -10778 10779 -10780 405 10782 0 -10778 10779 -10780 405 -10783 0 c -2-1 --> break c ( b^{9, 45}_2 ∧ b^{9, 45}_1 ∧ -b^{9, 45}_0 ∧ -p_405) -> break c in CNF: c -b^{9, 45}_2 ∨ -b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ p_405 ∨ break c in DIMACS: -10778 -10779 10780 405 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 45}_2 ∧ -b^{9, 45}_1 ∧ -b^{9, 45}_0 ∧ true) c in CNF: c -b^{9, 45}_2 ∨ b^{9, 45}_1 ∨ b^{9, 45}_0 ∨ false c in DIMACS: -10778 10779 10780 0 c 3 does not represent an automaton state. c -(-b^{9, 45}_2 ∧ b^{9, 45}_1 ∧ b^{9, 45}_0 ∧ true) c in CNF: c b^{9, 45}_2 ∨ -b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ false c in DIMACS: 10778 -10779 -10780 0 c -3 does not represent an automaton state. c -( b^{9, 45}_2 ∧ b^{9, 45}_1 ∧ b^{9, 45}_0 ∧ true) c in CNF: c -b^{9, 45}_2 ∨ -b^{9, 45}_1 ∨ -b^{9, 45}_0 ∨ false c in DIMACS: -10778 -10779 -10780 0 c i = 46 c -2+1 --> -1 c ( b^{9, 46}_2 ∧ b^{9, 46}_1 ∧ -b^{9, 46}_0 ∧ p_414) -> ( b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ b^{9, 47}_0) c in CNF: c -b^{9, 46}_2 ∨ -b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ -p_414 ∨ b^{9, 47}_2 c -b^{9, 46}_2 ∨ -b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ -p_414 ∨ -b^{9, 47}_1 c -b^{9, 46}_2 ∨ -b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ -p_414 ∨ b^{9, 47}_0 c in DIMACS: -10781 -10782 10783 -414 10784 0 -10781 -10782 10783 -414 -10785 0 -10781 -10782 10783 -414 10786 0 c -1+1 --> 0 c ( b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ b^{9, 46}_0 ∧ p_414) -> (-b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ -b^{9, 47}_0) c in CNF: c -b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ -p_414 ∨ -b^{9, 47}_2 c -b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ -p_414 ∨ -b^{9, 47}_1 c -b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ -p_414 ∨ -b^{9, 47}_0 c in DIMACS: -10781 10782 -10783 -414 -10784 0 -10781 10782 -10783 -414 -10785 0 -10781 10782 -10783 -414 -10786 0 c 0+1 --> 1 c (-b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ -b^{9, 46}_0 ∧ p_414) -> (-b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ b^{9, 47}_0) c in CNF: c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ -p_414 ∨ -b^{9, 47}_2 c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ -p_414 ∨ -b^{9, 47}_1 c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ -p_414 ∨ b^{9, 47}_0 c in DIMACS: 10781 10782 10783 -414 -10784 0 10781 10782 10783 -414 -10785 0 10781 10782 10783 -414 10786 0 c 1+1 --> 2 c (-b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ b^{9, 46}_0 ∧ p_414) -> (-b^{9, 47}_2 ∧ b^{9, 47}_1 ∧ -b^{9, 47}_0) c in CNF: c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ -p_414 ∨ -b^{9, 47}_2 c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ -p_414 ∨ b^{9, 47}_1 c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ -p_414 ∨ -b^{9, 47}_0 c in DIMACS: 10781 10782 -10783 -414 -10784 0 10781 10782 -10783 -414 10785 0 10781 10782 -10783 -414 -10786 0 c 2+1 --> break c (-b^{9, 46}_2 ∧ b^{9, 46}_1 ∧ -b^{9, 46}_0 ∧ p_414) -> break c in CNF: c b^{9, 46}_2 ∨ -b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ -p_414 ∨ break c in DIMACS: 10781 -10782 10783 -414 1162 0 c 2-1 --> 1 c (-b^{9, 46}_2 ∧ b^{9, 46}_1 ∧ -b^{9, 46}_0 ∧ -p_414) -> (-b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ b^{9, 47}_0) c in CNF: c b^{9, 46}_2 ∨ -b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ p_414 ∨ -b^{9, 47}_2 c b^{9, 46}_2 ∨ -b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ p_414 ∨ -b^{9, 47}_1 c b^{9, 46}_2 ∨ -b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ p_414 ∨ b^{9, 47}_0 c in DIMACS: 10781 -10782 10783 414 -10784 0 10781 -10782 10783 414 -10785 0 10781 -10782 10783 414 10786 0 c 1-1 --> 0 c (-b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ b^{9, 46}_0 ∧ -p_414) -> (-b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ -b^{9, 47}_0) c in CNF: c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ p_414 ∨ -b^{9, 47}_2 c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ p_414 ∨ -b^{9, 47}_1 c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ p_414 ∨ -b^{9, 47}_0 c in DIMACS: 10781 10782 -10783 414 -10784 0 10781 10782 -10783 414 -10785 0 10781 10782 -10783 414 -10786 0 c 0-1 --> -1 c (-b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ -b^{9, 46}_0 ∧ -p_414) -> ( b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ b^{9, 47}_0) c in CNF: c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ p_414 ∨ b^{9, 47}_2 c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ p_414 ∨ -b^{9, 47}_1 c b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ p_414 ∨ b^{9, 47}_0 c in DIMACS: 10781 10782 10783 414 10784 0 10781 10782 10783 414 -10785 0 10781 10782 10783 414 10786 0 c -1-1 --> -2 c ( b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ b^{9, 46}_0 ∧ -p_414) -> ( b^{9, 47}_2 ∧ b^{9, 47}_1 ∧ -b^{9, 47}_0) c in CNF: c -b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ p_414 ∨ b^{9, 47}_2 c -b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ p_414 ∨ b^{9, 47}_1 c -b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ p_414 ∨ -b^{9, 47}_0 c in DIMACS: -10781 10782 -10783 414 10784 0 -10781 10782 -10783 414 10785 0 -10781 10782 -10783 414 -10786 0 c -2-1 --> break c ( b^{9, 46}_2 ∧ b^{9, 46}_1 ∧ -b^{9, 46}_0 ∧ -p_414) -> break c in CNF: c -b^{9, 46}_2 ∨ -b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ p_414 ∨ break c in DIMACS: -10781 -10782 10783 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 46}_2 ∧ -b^{9, 46}_1 ∧ -b^{9, 46}_0 ∧ true) c in CNF: c -b^{9, 46}_2 ∨ b^{9, 46}_1 ∨ b^{9, 46}_0 ∨ false c in DIMACS: -10781 10782 10783 0 c 3 does not represent an automaton state. c -(-b^{9, 46}_2 ∧ b^{9, 46}_1 ∧ b^{9, 46}_0 ∧ true) c in CNF: c b^{9, 46}_2 ∨ -b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ false c in DIMACS: 10781 -10782 -10783 0 c -3 does not represent an automaton state. c -( b^{9, 46}_2 ∧ b^{9, 46}_1 ∧ b^{9, 46}_0 ∧ true) c in CNF: c -b^{9, 46}_2 ∨ -b^{9, 46}_1 ∨ -b^{9, 46}_0 ∨ false c in DIMACS: -10781 -10782 -10783 0 c i = 47 c -2+1 --> -1 c ( b^{9, 47}_2 ∧ b^{9, 47}_1 ∧ -b^{9, 47}_0 ∧ p_423) -> ( b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ b^{9, 48}_0) c in CNF: c -b^{9, 47}_2 ∨ -b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ -p_423 ∨ b^{9, 48}_2 c -b^{9, 47}_2 ∨ -b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ -p_423 ∨ -b^{9, 48}_1 c -b^{9, 47}_2 ∨ -b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ -p_423 ∨ b^{9, 48}_0 c in DIMACS: -10784 -10785 10786 -423 10787 0 -10784 -10785 10786 -423 -10788 0 -10784 -10785 10786 -423 10789 0 c -1+1 --> 0 c ( b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ b^{9, 47}_0 ∧ p_423) -> (-b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ -b^{9, 48}_0) c in CNF: c -b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ -p_423 ∨ -b^{9, 48}_2 c -b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ -p_423 ∨ -b^{9, 48}_1 c -b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ -p_423 ∨ -b^{9, 48}_0 c in DIMACS: -10784 10785 -10786 -423 -10787 0 -10784 10785 -10786 -423 -10788 0 -10784 10785 -10786 -423 -10789 0 c 0+1 --> 1 c (-b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ -b^{9, 47}_0 ∧ p_423) -> (-b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ b^{9, 48}_0) c in CNF: c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ -p_423 ∨ -b^{9, 48}_2 c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ -p_423 ∨ -b^{9, 48}_1 c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ -p_423 ∨ b^{9, 48}_0 c in DIMACS: 10784 10785 10786 -423 -10787 0 10784 10785 10786 -423 -10788 0 10784 10785 10786 -423 10789 0 c 1+1 --> 2 c (-b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ b^{9, 47}_0 ∧ p_423) -> (-b^{9, 48}_2 ∧ b^{9, 48}_1 ∧ -b^{9, 48}_0) c in CNF: c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ -p_423 ∨ -b^{9, 48}_2 c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ -p_423 ∨ b^{9, 48}_1 c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ -p_423 ∨ -b^{9, 48}_0 c in DIMACS: 10784 10785 -10786 -423 -10787 0 10784 10785 -10786 -423 10788 0 10784 10785 -10786 -423 -10789 0 c 2+1 --> break c (-b^{9, 47}_2 ∧ b^{9, 47}_1 ∧ -b^{9, 47}_0 ∧ p_423) -> break c in CNF: c b^{9, 47}_2 ∨ -b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ -p_423 ∨ break c in DIMACS: 10784 -10785 10786 -423 1162 0 c 2-1 --> 1 c (-b^{9, 47}_2 ∧ b^{9, 47}_1 ∧ -b^{9, 47}_0 ∧ -p_423) -> (-b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ b^{9, 48}_0) c in CNF: c b^{9, 47}_2 ∨ -b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ p_423 ∨ -b^{9, 48}_2 c b^{9, 47}_2 ∨ -b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ p_423 ∨ -b^{9, 48}_1 c b^{9, 47}_2 ∨ -b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ p_423 ∨ b^{9, 48}_0 c in DIMACS: 10784 -10785 10786 423 -10787 0 10784 -10785 10786 423 -10788 0 10784 -10785 10786 423 10789 0 c 1-1 --> 0 c (-b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ b^{9, 47}_0 ∧ -p_423) -> (-b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ -b^{9, 48}_0) c in CNF: c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ p_423 ∨ -b^{9, 48}_2 c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ p_423 ∨ -b^{9, 48}_1 c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ p_423 ∨ -b^{9, 48}_0 c in DIMACS: 10784 10785 -10786 423 -10787 0 10784 10785 -10786 423 -10788 0 10784 10785 -10786 423 -10789 0 c 0-1 --> -1 c (-b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ -b^{9, 47}_0 ∧ -p_423) -> ( b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ b^{9, 48}_0) c in CNF: c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ p_423 ∨ b^{9, 48}_2 c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ p_423 ∨ -b^{9, 48}_1 c b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ p_423 ∨ b^{9, 48}_0 c in DIMACS: 10784 10785 10786 423 10787 0 10784 10785 10786 423 -10788 0 10784 10785 10786 423 10789 0 c -1-1 --> -2 c ( b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ b^{9, 47}_0 ∧ -p_423) -> ( b^{9, 48}_2 ∧ b^{9, 48}_1 ∧ -b^{9, 48}_0) c in CNF: c -b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ p_423 ∨ b^{9, 48}_2 c -b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ p_423 ∨ b^{9, 48}_1 c -b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ p_423 ∨ -b^{9, 48}_0 c in DIMACS: -10784 10785 -10786 423 10787 0 -10784 10785 -10786 423 10788 0 -10784 10785 -10786 423 -10789 0 c -2-1 --> break c ( b^{9, 47}_2 ∧ b^{9, 47}_1 ∧ -b^{9, 47}_0 ∧ -p_423) -> break c in CNF: c -b^{9, 47}_2 ∨ -b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ p_423 ∨ break c in DIMACS: -10784 -10785 10786 423 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 47}_2 ∧ -b^{9, 47}_1 ∧ -b^{9, 47}_0 ∧ true) c in CNF: c -b^{9, 47}_2 ∨ b^{9, 47}_1 ∨ b^{9, 47}_0 ∨ false c in DIMACS: -10784 10785 10786 0 c 3 does not represent an automaton state. c -(-b^{9, 47}_2 ∧ b^{9, 47}_1 ∧ b^{9, 47}_0 ∧ true) c in CNF: c b^{9, 47}_2 ∨ -b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ false c in DIMACS: 10784 -10785 -10786 0 c -3 does not represent an automaton state. c -( b^{9, 47}_2 ∧ b^{9, 47}_1 ∧ b^{9, 47}_0 ∧ true) c in CNF: c -b^{9, 47}_2 ∨ -b^{9, 47}_1 ∨ -b^{9, 47}_0 ∨ false c in DIMACS: -10784 -10785 -10786 0 c i = 48 c -2+1 --> -1 c ( b^{9, 48}_2 ∧ b^{9, 48}_1 ∧ -b^{9, 48}_0 ∧ p_432) -> ( b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ b^{9, 49}_0) c in CNF: c -b^{9, 48}_2 ∨ -b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ -p_432 ∨ b^{9, 49}_2 c -b^{9, 48}_2 ∨ -b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ -p_432 ∨ -b^{9, 49}_1 c -b^{9, 48}_2 ∨ -b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ -p_432 ∨ b^{9, 49}_0 c in DIMACS: -10787 -10788 10789 -432 10790 0 -10787 -10788 10789 -432 -10791 0 -10787 -10788 10789 -432 10792 0 c -1+1 --> 0 c ( b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ b^{9, 48}_0 ∧ p_432) -> (-b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ -b^{9, 49}_0) c in CNF: c -b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ -p_432 ∨ -b^{9, 49}_2 c -b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ -p_432 ∨ -b^{9, 49}_1 c -b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ -p_432 ∨ -b^{9, 49}_0 c in DIMACS: -10787 10788 -10789 -432 -10790 0 -10787 10788 -10789 -432 -10791 0 -10787 10788 -10789 -432 -10792 0 c 0+1 --> 1 c (-b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ -b^{9, 48}_0 ∧ p_432) -> (-b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ b^{9, 49}_0) c in CNF: c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ -p_432 ∨ -b^{9, 49}_2 c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ -p_432 ∨ -b^{9, 49}_1 c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ -p_432 ∨ b^{9, 49}_0 c in DIMACS: 10787 10788 10789 -432 -10790 0 10787 10788 10789 -432 -10791 0 10787 10788 10789 -432 10792 0 c 1+1 --> 2 c (-b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ b^{9, 48}_0 ∧ p_432) -> (-b^{9, 49}_2 ∧ b^{9, 49}_1 ∧ -b^{9, 49}_0) c in CNF: c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ -p_432 ∨ -b^{9, 49}_2 c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ -p_432 ∨ b^{9, 49}_1 c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ -p_432 ∨ -b^{9, 49}_0 c in DIMACS: 10787 10788 -10789 -432 -10790 0 10787 10788 -10789 -432 10791 0 10787 10788 -10789 -432 -10792 0 c 2+1 --> break c (-b^{9, 48}_2 ∧ b^{9, 48}_1 ∧ -b^{9, 48}_0 ∧ p_432) -> break c in CNF: c b^{9, 48}_2 ∨ -b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ -p_432 ∨ break c in DIMACS: 10787 -10788 10789 -432 1162 0 c 2-1 --> 1 c (-b^{9, 48}_2 ∧ b^{9, 48}_1 ∧ -b^{9, 48}_0 ∧ -p_432) -> (-b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ b^{9, 49}_0) c in CNF: c b^{9, 48}_2 ∨ -b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ p_432 ∨ -b^{9, 49}_2 c b^{9, 48}_2 ∨ -b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ p_432 ∨ -b^{9, 49}_1 c b^{9, 48}_2 ∨ -b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ p_432 ∨ b^{9, 49}_0 c in DIMACS: 10787 -10788 10789 432 -10790 0 10787 -10788 10789 432 -10791 0 10787 -10788 10789 432 10792 0 c 1-1 --> 0 c (-b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ b^{9, 48}_0 ∧ -p_432) -> (-b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ -b^{9, 49}_0) c in CNF: c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ p_432 ∨ -b^{9, 49}_2 c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ p_432 ∨ -b^{9, 49}_1 c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ p_432 ∨ -b^{9, 49}_0 c in DIMACS: 10787 10788 -10789 432 -10790 0 10787 10788 -10789 432 -10791 0 10787 10788 -10789 432 -10792 0 c 0-1 --> -1 c (-b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ -b^{9, 48}_0 ∧ -p_432) -> ( b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ b^{9, 49}_0) c in CNF: c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ p_432 ∨ b^{9, 49}_2 c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ p_432 ∨ -b^{9, 49}_1 c b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ p_432 ∨ b^{9, 49}_0 c in DIMACS: 10787 10788 10789 432 10790 0 10787 10788 10789 432 -10791 0 10787 10788 10789 432 10792 0 c -1-1 --> -2 c ( b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ b^{9, 48}_0 ∧ -p_432) -> ( b^{9, 49}_2 ∧ b^{9, 49}_1 ∧ -b^{9, 49}_0) c in CNF: c -b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ p_432 ∨ b^{9, 49}_2 c -b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ p_432 ∨ b^{9, 49}_1 c -b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ p_432 ∨ -b^{9, 49}_0 c in DIMACS: -10787 10788 -10789 432 10790 0 -10787 10788 -10789 432 10791 0 -10787 10788 -10789 432 -10792 0 c -2-1 --> break c ( b^{9, 48}_2 ∧ b^{9, 48}_1 ∧ -b^{9, 48}_0 ∧ -p_432) -> break c in CNF: c -b^{9, 48}_2 ∨ -b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ p_432 ∨ break c in DIMACS: -10787 -10788 10789 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 48}_2 ∧ -b^{9, 48}_1 ∧ -b^{9, 48}_0 ∧ true) c in CNF: c -b^{9, 48}_2 ∨ b^{9, 48}_1 ∨ b^{9, 48}_0 ∨ false c in DIMACS: -10787 10788 10789 0 c 3 does not represent an automaton state. c -(-b^{9, 48}_2 ∧ b^{9, 48}_1 ∧ b^{9, 48}_0 ∧ true) c in CNF: c b^{9, 48}_2 ∨ -b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ false c in DIMACS: 10787 -10788 -10789 0 c -3 does not represent an automaton state. c -( b^{9, 48}_2 ∧ b^{9, 48}_1 ∧ b^{9, 48}_0 ∧ true) c in CNF: c -b^{9, 48}_2 ∨ -b^{9, 48}_1 ∨ -b^{9, 48}_0 ∨ false c in DIMACS: -10787 -10788 -10789 0 c i = 49 c -2+1 --> -1 c ( b^{9, 49}_2 ∧ b^{9, 49}_1 ∧ -b^{9, 49}_0 ∧ p_441) -> ( b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ b^{9, 50}_0) c in CNF: c -b^{9, 49}_2 ∨ -b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ -p_441 ∨ b^{9, 50}_2 c -b^{9, 49}_2 ∨ -b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ -p_441 ∨ -b^{9, 50}_1 c -b^{9, 49}_2 ∨ -b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ -p_441 ∨ b^{9, 50}_0 c in DIMACS: -10790 -10791 10792 -441 10793 0 -10790 -10791 10792 -441 -10794 0 -10790 -10791 10792 -441 10795 0 c -1+1 --> 0 c ( b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ b^{9, 49}_0 ∧ p_441) -> (-b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ -b^{9, 50}_0) c in CNF: c -b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ -p_441 ∨ -b^{9, 50}_2 c -b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ -p_441 ∨ -b^{9, 50}_1 c -b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ -p_441 ∨ -b^{9, 50}_0 c in DIMACS: -10790 10791 -10792 -441 -10793 0 -10790 10791 -10792 -441 -10794 0 -10790 10791 -10792 -441 -10795 0 c 0+1 --> 1 c (-b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ -b^{9, 49}_0 ∧ p_441) -> (-b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ b^{9, 50}_0) c in CNF: c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ -p_441 ∨ -b^{9, 50}_2 c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ -p_441 ∨ -b^{9, 50}_1 c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ -p_441 ∨ b^{9, 50}_0 c in DIMACS: 10790 10791 10792 -441 -10793 0 10790 10791 10792 -441 -10794 0 10790 10791 10792 -441 10795 0 c 1+1 --> 2 c (-b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ b^{9, 49}_0 ∧ p_441) -> (-b^{9, 50}_2 ∧ b^{9, 50}_1 ∧ -b^{9, 50}_0) c in CNF: c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ -p_441 ∨ -b^{9, 50}_2 c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ -p_441 ∨ b^{9, 50}_1 c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ -p_441 ∨ -b^{9, 50}_0 c in DIMACS: 10790 10791 -10792 -441 -10793 0 10790 10791 -10792 -441 10794 0 10790 10791 -10792 -441 -10795 0 c 2+1 --> break c (-b^{9, 49}_2 ∧ b^{9, 49}_1 ∧ -b^{9, 49}_0 ∧ p_441) -> break c in CNF: c b^{9, 49}_2 ∨ -b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ -p_441 ∨ break c in DIMACS: 10790 -10791 10792 -441 1162 0 c 2-1 --> 1 c (-b^{9, 49}_2 ∧ b^{9, 49}_1 ∧ -b^{9, 49}_0 ∧ -p_441) -> (-b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ b^{9, 50}_0) c in CNF: c b^{9, 49}_2 ∨ -b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ p_441 ∨ -b^{9, 50}_2 c b^{9, 49}_2 ∨ -b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ p_441 ∨ -b^{9, 50}_1 c b^{9, 49}_2 ∨ -b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ p_441 ∨ b^{9, 50}_0 c in DIMACS: 10790 -10791 10792 441 -10793 0 10790 -10791 10792 441 -10794 0 10790 -10791 10792 441 10795 0 c 1-1 --> 0 c (-b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ b^{9, 49}_0 ∧ -p_441) -> (-b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ -b^{9, 50}_0) c in CNF: c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ p_441 ∨ -b^{9, 50}_2 c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ p_441 ∨ -b^{9, 50}_1 c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ p_441 ∨ -b^{9, 50}_0 c in DIMACS: 10790 10791 -10792 441 -10793 0 10790 10791 -10792 441 -10794 0 10790 10791 -10792 441 -10795 0 c 0-1 --> -1 c (-b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ -b^{9, 49}_0 ∧ -p_441) -> ( b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ b^{9, 50}_0) c in CNF: c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ p_441 ∨ b^{9, 50}_2 c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ p_441 ∨ -b^{9, 50}_1 c b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ p_441 ∨ b^{9, 50}_0 c in DIMACS: 10790 10791 10792 441 10793 0 10790 10791 10792 441 -10794 0 10790 10791 10792 441 10795 0 c -1-1 --> -2 c ( b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ b^{9, 49}_0 ∧ -p_441) -> ( b^{9, 50}_2 ∧ b^{9, 50}_1 ∧ -b^{9, 50}_0) c in CNF: c -b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ p_441 ∨ b^{9, 50}_2 c -b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ p_441 ∨ b^{9, 50}_1 c -b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ p_441 ∨ -b^{9, 50}_0 c in DIMACS: -10790 10791 -10792 441 10793 0 -10790 10791 -10792 441 10794 0 -10790 10791 -10792 441 -10795 0 c -2-1 --> break c ( b^{9, 49}_2 ∧ b^{9, 49}_1 ∧ -b^{9, 49}_0 ∧ -p_441) -> break c in CNF: c -b^{9, 49}_2 ∨ -b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ p_441 ∨ break c in DIMACS: -10790 -10791 10792 441 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 49}_2 ∧ -b^{9, 49}_1 ∧ -b^{9, 49}_0 ∧ true) c in CNF: c -b^{9, 49}_2 ∨ b^{9, 49}_1 ∨ b^{9, 49}_0 ∨ false c in DIMACS: -10790 10791 10792 0 c 3 does not represent an automaton state. c -(-b^{9, 49}_2 ∧ b^{9, 49}_1 ∧ b^{9, 49}_0 ∧ true) c in CNF: c b^{9, 49}_2 ∨ -b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ false c in DIMACS: 10790 -10791 -10792 0 c -3 does not represent an automaton state. c -( b^{9, 49}_2 ∧ b^{9, 49}_1 ∧ b^{9, 49}_0 ∧ true) c in CNF: c -b^{9, 49}_2 ∨ -b^{9, 49}_1 ∨ -b^{9, 49}_0 ∨ false c in DIMACS: -10790 -10791 -10792 0 c i = 50 c -2+1 --> -1 c ( b^{9, 50}_2 ∧ b^{9, 50}_1 ∧ -b^{9, 50}_0 ∧ p_450) -> ( b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ b^{9, 51}_0) c in CNF: c -b^{9, 50}_2 ∨ -b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ -p_450 ∨ b^{9, 51}_2 c -b^{9, 50}_2 ∨ -b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ -p_450 ∨ -b^{9, 51}_1 c -b^{9, 50}_2 ∨ -b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ -p_450 ∨ b^{9, 51}_0 c in DIMACS: -10793 -10794 10795 -450 10796 0 -10793 -10794 10795 -450 -10797 0 -10793 -10794 10795 -450 10798 0 c -1+1 --> 0 c ( b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ b^{9, 50}_0 ∧ p_450) -> (-b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ -b^{9, 51}_0) c in CNF: c -b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ -p_450 ∨ -b^{9, 51}_2 c -b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ -p_450 ∨ -b^{9, 51}_1 c -b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ -p_450 ∨ -b^{9, 51}_0 c in DIMACS: -10793 10794 -10795 -450 -10796 0 -10793 10794 -10795 -450 -10797 0 -10793 10794 -10795 -450 -10798 0 c 0+1 --> 1 c (-b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ -b^{9, 50}_0 ∧ p_450) -> (-b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ b^{9, 51}_0) c in CNF: c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ -p_450 ∨ -b^{9, 51}_2 c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ -p_450 ∨ -b^{9, 51}_1 c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ -p_450 ∨ b^{9, 51}_0 c in DIMACS: 10793 10794 10795 -450 -10796 0 10793 10794 10795 -450 -10797 0 10793 10794 10795 -450 10798 0 c 1+1 --> 2 c (-b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ b^{9, 50}_0 ∧ p_450) -> (-b^{9, 51}_2 ∧ b^{9, 51}_1 ∧ -b^{9, 51}_0) c in CNF: c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ -p_450 ∨ -b^{9, 51}_2 c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ -p_450 ∨ b^{9, 51}_1 c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ -p_450 ∨ -b^{9, 51}_0 c in DIMACS: 10793 10794 -10795 -450 -10796 0 10793 10794 -10795 -450 10797 0 10793 10794 -10795 -450 -10798 0 c 2+1 --> break c (-b^{9, 50}_2 ∧ b^{9, 50}_1 ∧ -b^{9, 50}_0 ∧ p_450) -> break c in CNF: c b^{9, 50}_2 ∨ -b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ -p_450 ∨ break c in DIMACS: 10793 -10794 10795 -450 1162 0 c 2-1 --> 1 c (-b^{9, 50}_2 ∧ b^{9, 50}_1 ∧ -b^{9, 50}_0 ∧ -p_450) -> (-b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ b^{9, 51}_0) c in CNF: c b^{9, 50}_2 ∨ -b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ p_450 ∨ -b^{9, 51}_2 c b^{9, 50}_2 ∨ -b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ p_450 ∨ -b^{9, 51}_1 c b^{9, 50}_2 ∨ -b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ p_450 ∨ b^{9, 51}_0 c in DIMACS: 10793 -10794 10795 450 -10796 0 10793 -10794 10795 450 -10797 0 10793 -10794 10795 450 10798 0 c 1-1 --> 0 c (-b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ b^{9, 50}_0 ∧ -p_450) -> (-b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ -b^{9, 51}_0) c in CNF: c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ p_450 ∨ -b^{9, 51}_2 c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ p_450 ∨ -b^{9, 51}_1 c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ p_450 ∨ -b^{9, 51}_0 c in DIMACS: 10793 10794 -10795 450 -10796 0 10793 10794 -10795 450 -10797 0 10793 10794 -10795 450 -10798 0 c 0-1 --> -1 c (-b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ -b^{9, 50}_0 ∧ -p_450) -> ( b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ b^{9, 51}_0) c in CNF: c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ p_450 ∨ b^{9, 51}_2 c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ p_450 ∨ -b^{9, 51}_1 c b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ p_450 ∨ b^{9, 51}_0 c in DIMACS: 10793 10794 10795 450 10796 0 10793 10794 10795 450 -10797 0 10793 10794 10795 450 10798 0 c -1-1 --> -2 c ( b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ b^{9, 50}_0 ∧ -p_450) -> ( b^{9, 51}_2 ∧ b^{9, 51}_1 ∧ -b^{9, 51}_0) c in CNF: c -b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ p_450 ∨ b^{9, 51}_2 c -b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ p_450 ∨ b^{9, 51}_1 c -b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ p_450 ∨ -b^{9, 51}_0 c in DIMACS: -10793 10794 -10795 450 10796 0 -10793 10794 -10795 450 10797 0 -10793 10794 -10795 450 -10798 0 c -2-1 --> break c ( b^{9, 50}_2 ∧ b^{9, 50}_1 ∧ -b^{9, 50}_0 ∧ -p_450) -> break c in CNF: c -b^{9, 50}_2 ∨ -b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ p_450 ∨ break c in DIMACS: -10793 -10794 10795 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 50}_2 ∧ -b^{9, 50}_1 ∧ -b^{9, 50}_0 ∧ true) c in CNF: c -b^{9, 50}_2 ∨ b^{9, 50}_1 ∨ b^{9, 50}_0 ∨ false c in DIMACS: -10793 10794 10795 0 c 3 does not represent an automaton state. c -(-b^{9, 50}_2 ∧ b^{9, 50}_1 ∧ b^{9, 50}_0 ∧ true) c in CNF: c b^{9, 50}_2 ∨ -b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ false c in DIMACS: 10793 -10794 -10795 0 c -3 does not represent an automaton state. c -( b^{9, 50}_2 ∧ b^{9, 50}_1 ∧ b^{9, 50}_0 ∧ true) c in CNF: c -b^{9, 50}_2 ∨ -b^{9, 50}_1 ∨ -b^{9, 50}_0 ∨ false c in DIMACS: -10793 -10794 -10795 0 c i = 51 c -2+1 --> -1 c ( b^{9, 51}_2 ∧ b^{9, 51}_1 ∧ -b^{9, 51}_0 ∧ p_459) -> ( b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ b^{9, 52}_0) c in CNF: c -b^{9, 51}_2 ∨ -b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ -p_459 ∨ b^{9, 52}_2 c -b^{9, 51}_2 ∨ -b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ -p_459 ∨ -b^{9, 52}_1 c -b^{9, 51}_2 ∨ -b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ -p_459 ∨ b^{9, 52}_0 c in DIMACS: -10796 -10797 10798 -459 10799 0 -10796 -10797 10798 -459 -10800 0 -10796 -10797 10798 -459 10801 0 c -1+1 --> 0 c ( b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ b^{9, 51}_0 ∧ p_459) -> (-b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ -b^{9, 52}_0) c in CNF: c -b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ -p_459 ∨ -b^{9, 52}_2 c -b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ -p_459 ∨ -b^{9, 52}_1 c -b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ -p_459 ∨ -b^{9, 52}_0 c in DIMACS: -10796 10797 -10798 -459 -10799 0 -10796 10797 -10798 -459 -10800 0 -10796 10797 -10798 -459 -10801 0 c 0+1 --> 1 c (-b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ -b^{9, 51}_0 ∧ p_459) -> (-b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ b^{9, 52}_0) c in CNF: c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ -p_459 ∨ -b^{9, 52}_2 c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ -p_459 ∨ -b^{9, 52}_1 c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ -p_459 ∨ b^{9, 52}_0 c in DIMACS: 10796 10797 10798 -459 -10799 0 10796 10797 10798 -459 -10800 0 10796 10797 10798 -459 10801 0 c 1+1 --> 2 c (-b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ b^{9, 51}_0 ∧ p_459) -> (-b^{9, 52}_2 ∧ b^{9, 52}_1 ∧ -b^{9, 52}_0) c in CNF: c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ -p_459 ∨ -b^{9, 52}_2 c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ -p_459 ∨ b^{9, 52}_1 c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ -p_459 ∨ -b^{9, 52}_0 c in DIMACS: 10796 10797 -10798 -459 -10799 0 10796 10797 -10798 -459 10800 0 10796 10797 -10798 -459 -10801 0 c 2+1 --> break c (-b^{9, 51}_2 ∧ b^{9, 51}_1 ∧ -b^{9, 51}_0 ∧ p_459) -> break c in CNF: c b^{9, 51}_2 ∨ -b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ -p_459 ∨ break c in DIMACS: 10796 -10797 10798 -459 1162 0 c 2-1 --> 1 c (-b^{9, 51}_2 ∧ b^{9, 51}_1 ∧ -b^{9, 51}_0 ∧ -p_459) -> (-b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ b^{9, 52}_0) c in CNF: c b^{9, 51}_2 ∨ -b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ p_459 ∨ -b^{9, 52}_2 c b^{9, 51}_2 ∨ -b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ p_459 ∨ -b^{9, 52}_1 c b^{9, 51}_2 ∨ -b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ p_459 ∨ b^{9, 52}_0 c in DIMACS: 10796 -10797 10798 459 -10799 0 10796 -10797 10798 459 -10800 0 10796 -10797 10798 459 10801 0 c 1-1 --> 0 c (-b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ b^{9, 51}_0 ∧ -p_459) -> (-b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ -b^{9, 52}_0) c in CNF: c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ p_459 ∨ -b^{9, 52}_2 c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ p_459 ∨ -b^{9, 52}_1 c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ p_459 ∨ -b^{9, 52}_0 c in DIMACS: 10796 10797 -10798 459 -10799 0 10796 10797 -10798 459 -10800 0 10796 10797 -10798 459 -10801 0 c 0-1 --> -1 c (-b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ -b^{9, 51}_0 ∧ -p_459) -> ( b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ b^{9, 52}_0) c in CNF: c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ p_459 ∨ b^{9, 52}_2 c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ p_459 ∨ -b^{9, 52}_1 c b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ p_459 ∨ b^{9, 52}_0 c in DIMACS: 10796 10797 10798 459 10799 0 10796 10797 10798 459 -10800 0 10796 10797 10798 459 10801 0 c -1-1 --> -2 c ( b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ b^{9, 51}_0 ∧ -p_459) -> ( b^{9, 52}_2 ∧ b^{9, 52}_1 ∧ -b^{9, 52}_0) c in CNF: c -b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ p_459 ∨ b^{9, 52}_2 c -b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ p_459 ∨ b^{9, 52}_1 c -b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ p_459 ∨ -b^{9, 52}_0 c in DIMACS: -10796 10797 -10798 459 10799 0 -10796 10797 -10798 459 10800 0 -10796 10797 -10798 459 -10801 0 c -2-1 --> break c ( b^{9, 51}_2 ∧ b^{9, 51}_1 ∧ -b^{9, 51}_0 ∧ -p_459) -> break c in CNF: c -b^{9, 51}_2 ∨ -b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ p_459 ∨ break c in DIMACS: -10796 -10797 10798 459 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 51}_2 ∧ -b^{9, 51}_1 ∧ -b^{9, 51}_0 ∧ true) c in CNF: c -b^{9, 51}_2 ∨ b^{9, 51}_1 ∨ b^{9, 51}_0 ∨ false c in DIMACS: -10796 10797 10798 0 c 3 does not represent an automaton state. c -(-b^{9, 51}_2 ∧ b^{9, 51}_1 ∧ b^{9, 51}_0 ∧ true) c in CNF: c b^{9, 51}_2 ∨ -b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ false c in DIMACS: 10796 -10797 -10798 0 c -3 does not represent an automaton state. c -( b^{9, 51}_2 ∧ b^{9, 51}_1 ∧ b^{9, 51}_0 ∧ true) c in CNF: c -b^{9, 51}_2 ∨ -b^{9, 51}_1 ∨ -b^{9, 51}_0 ∨ false c in DIMACS: -10796 -10797 -10798 0 c i = 52 c -2+1 --> -1 c ( b^{9, 52}_2 ∧ b^{9, 52}_1 ∧ -b^{9, 52}_0 ∧ p_468) -> ( b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ b^{9, 53}_0) c in CNF: c -b^{9, 52}_2 ∨ -b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ -p_468 ∨ b^{9, 53}_2 c -b^{9, 52}_2 ∨ -b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ -p_468 ∨ -b^{9, 53}_1 c -b^{9, 52}_2 ∨ -b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ -p_468 ∨ b^{9, 53}_0 c in DIMACS: -10799 -10800 10801 -468 10802 0 -10799 -10800 10801 -468 -10803 0 -10799 -10800 10801 -468 10804 0 c -1+1 --> 0 c ( b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ b^{9, 52}_0 ∧ p_468) -> (-b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ -b^{9, 53}_0) c in CNF: c -b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ -p_468 ∨ -b^{9, 53}_2 c -b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ -p_468 ∨ -b^{9, 53}_1 c -b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ -p_468 ∨ -b^{9, 53}_0 c in DIMACS: -10799 10800 -10801 -468 -10802 0 -10799 10800 -10801 -468 -10803 0 -10799 10800 -10801 -468 -10804 0 c 0+1 --> 1 c (-b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ -b^{9, 52}_0 ∧ p_468) -> (-b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ b^{9, 53}_0) c in CNF: c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ -p_468 ∨ -b^{9, 53}_2 c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ -p_468 ∨ -b^{9, 53}_1 c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ -p_468 ∨ b^{9, 53}_0 c in DIMACS: 10799 10800 10801 -468 -10802 0 10799 10800 10801 -468 -10803 0 10799 10800 10801 -468 10804 0 c 1+1 --> 2 c (-b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ b^{9, 52}_0 ∧ p_468) -> (-b^{9, 53}_2 ∧ b^{9, 53}_1 ∧ -b^{9, 53}_0) c in CNF: c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ -p_468 ∨ -b^{9, 53}_2 c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ -p_468 ∨ b^{9, 53}_1 c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ -p_468 ∨ -b^{9, 53}_0 c in DIMACS: 10799 10800 -10801 -468 -10802 0 10799 10800 -10801 -468 10803 0 10799 10800 -10801 -468 -10804 0 c 2+1 --> break c (-b^{9, 52}_2 ∧ b^{9, 52}_1 ∧ -b^{9, 52}_0 ∧ p_468) -> break c in CNF: c b^{9, 52}_2 ∨ -b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ -p_468 ∨ break c in DIMACS: 10799 -10800 10801 -468 1162 0 c 2-1 --> 1 c (-b^{9, 52}_2 ∧ b^{9, 52}_1 ∧ -b^{9, 52}_0 ∧ -p_468) -> (-b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ b^{9, 53}_0) c in CNF: c b^{9, 52}_2 ∨ -b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ p_468 ∨ -b^{9, 53}_2 c b^{9, 52}_2 ∨ -b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ p_468 ∨ -b^{9, 53}_1 c b^{9, 52}_2 ∨ -b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ p_468 ∨ b^{9, 53}_0 c in DIMACS: 10799 -10800 10801 468 -10802 0 10799 -10800 10801 468 -10803 0 10799 -10800 10801 468 10804 0 c 1-1 --> 0 c (-b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ b^{9, 52}_0 ∧ -p_468) -> (-b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ -b^{9, 53}_0) c in CNF: c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ p_468 ∨ -b^{9, 53}_2 c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ p_468 ∨ -b^{9, 53}_1 c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ p_468 ∨ -b^{9, 53}_0 c in DIMACS: 10799 10800 -10801 468 -10802 0 10799 10800 -10801 468 -10803 0 10799 10800 -10801 468 -10804 0 c 0-1 --> -1 c (-b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ -b^{9, 52}_0 ∧ -p_468) -> ( b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ b^{9, 53}_0) c in CNF: c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ p_468 ∨ b^{9, 53}_2 c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ p_468 ∨ -b^{9, 53}_1 c b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ p_468 ∨ b^{9, 53}_0 c in DIMACS: 10799 10800 10801 468 10802 0 10799 10800 10801 468 -10803 0 10799 10800 10801 468 10804 0 c -1-1 --> -2 c ( b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ b^{9, 52}_0 ∧ -p_468) -> ( b^{9, 53}_2 ∧ b^{9, 53}_1 ∧ -b^{9, 53}_0) c in CNF: c -b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ p_468 ∨ b^{9, 53}_2 c -b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ p_468 ∨ b^{9, 53}_1 c -b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ p_468 ∨ -b^{9, 53}_0 c in DIMACS: -10799 10800 -10801 468 10802 0 -10799 10800 -10801 468 10803 0 -10799 10800 -10801 468 -10804 0 c -2-1 --> break c ( b^{9, 52}_2 ∧ b^{9, 52}_1 ∧ -b^{9, 52}_0 ∧ -p_468) -> break c in CNF: c -b^{9, 52}_2 ∨ -b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ p_468 ∨ break c in DIMACS: -10799 -10800 10801 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 52}_2 ∧ -b^{9, 52}_1 ∧ -b^{9, 52}_0 ∧ true) c in CNF: c -b^{9, 52}_2 ∨ b^{9, 52}_1 ∨ b^{9, 52}_0 ∨ false c in DIMACS: -10799 10800 10801 0 c 3 does not represent an automaton state. c -(-b^{9, 52}_2 ∧ b^{9, 52}_1 ∧ b^{9, 52}_0 ∧ true) c in CNF: c b^{9, 52}_2 ∨ -b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ false c in DIMACS: 10799 -10800 -10801 0 c -3 does not represent an automaton state. c -( b^{9, 52}_2 ∧ b^{9, 52}_1 ∧ b^{9, 52}_0 ∧ true) c in CNF: c -b^{9, 52}_2 ∨ -b^{9, 52}_1 ∨ -b^{9, 52}_0 ∨ false c in DIMACS: -10799 -10800 -10801 0 c i = 53 c -2+1 --> -1 c ( b^{9, 53}_2 ∧ b^{9, 53}_1 ∧ -b^{9, 53}_0 ∧ p_477) -> ( b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ b^{9, 54}_0) c in CNF: c -b^{9, 53}_2 ∨ -b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ -p_477 ∨ b^{9, 54}_2 c -b^{9, 53}_2 ∨ -b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ -p_477 ∨ -b^{9, 54}_1 c -b^{9, 53}_2 ∨ -b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ -p_477 ∨ b^{9, 54}_0 c in DIMACS: -10802 -10803 10804 -477 10805 0 -10802 -10803 10804 -477 -10806 0 -10802 -10803 10804 -477 10807 0 c -1+1 --> 0 c ( b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ b^{9, 53}_0 ∧ p_477) -> (-b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ -b^{9, 54}_0) c in CNF: c -b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ -p_477 ∨ -b^{9, 54}_2 c -b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ -p_477 ∨ -b^{9, 54}_1 c -b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ -p_477 ∨ -b^{9, 54}_0 c in DIMACS: -10802 10803 -10804 -477 -10805 0 -10802 10803 -10804 -477 -10806 0 -10802 10803 -10804 -477 -10807 0 c 0+1 --> 1 c (-b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ -b^{9, 53}_0 ∧ p_477) -> (-b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ b^{9, 54}_0) c in CNF: c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ -p_477 ∨ -b^{9, 54}_2 c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ -p_477 ∨ -b^{9, 54}_1 c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ -p_477 ∨ b^{9, 54}_0 c in DIMACS: 10802 10803 10804 -477 -10805 0 10802 10803 10804 -477 -10806 0 10802 10803 10804 -477 10807 0 c 1+1 --> 2 c (-b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ b^{9, 53}_0 ∧ p_477) -> (-b^{9, 54}_2 ∧ b^{9, 54}_1 ∧ -b^{9, 54}_0) c in CNF: c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ -p_477 ∨ -b^{9, 54}_2 c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ -p_477 ∨ b^{9, 54}_1 c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ -p_477 ∨ -b^{9, 54}_0 c in DIMACS: 10802 10803 -10804 -477 -10805 0 10802 10803 -10804 -477 10806 0 10802 10803 -10804 -477 -10807 0 c 2+1 --> break c (-b^{9, 53}_2 ∧ b^{9, 53}_1 ∧ -b^{9, 53}_0 ∧ p_477) -> break c in CNF: c b^{9, 53}_2 ∨ -b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ -p_477 ∨ break c in DIMACS: 10802 -10803 10804 -477 1162 0 c 2-1 --> 1 c (-b^{9, 53}_2 ∧ b^{9, 53}_1 ∧ -b^{9, 53}_0 ∧ -p_477) -> (-b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ b^{9, 54}_0) c in CNF: c b^{9, 53}_2 ∨ -b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ p_477 ∨ -b^{9, 54}_2 c b^{9, 53}_2 ∨ -b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ p_477 ∨ -b^{9, 54}_1 c b^{9, 53}_2 ∨ -b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ p_477 ∨ b^{9, 54}_0 c in DIMACS: 10802 -10803 10804 477 -10805 0 10802 -10803 10804 477 -10806 0 10802 -10803 10804 477 10807 0 c 1-1 --> 0 c (-b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ b^{9, 53}_0 ∧ -p_477) -> (-b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ -b^{9, 54}_0) c in CNF: c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ p_477 ∨ -b^{9, 54}_2 c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ p_477 ∨ -b^{9, 54}_1 c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ p_477 ∨ -b^{9, 54}_0 c in DIMACS: 10802 10803 -10804 477 -10805 0 10802 10803 -10804 477 -10806 0 10802 10803 -10804 477 -10807 0 c 0-1 --> -1 c (-b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ -b^{9, 53}_0 ∧ -p_477) -> ( b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ b^{9, 54}_0) c in CNF: c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ p_477 ∨ b^{9, 54}_2 c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ p_477 ∨ -b^{9, 54}_1 c b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ p_477 ∨ b^{9, 54}_0 c in DIMACS: 10802 10803 10804 477 10805 0 10802 10803 10804 477 -10806 0 10802 10803 10804 477 10807 0 c -1-1 --> -2 c ( b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ b^{9, 53}_0 ∧ -p_477) -> ( b^{9, 54}_2 ∧ b^{9, 54}_1 ∧ -b^{9, 54}_0) c in CNF: c -b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ p_477 ∨ b^{9, 54}_2 c -b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ p_477 ∨ b^{9, 54}_1 c -b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ p_477 ∨ -b^{9, 54}_0 c in DIMACS: -10802 10803 -10804 477 10805 0 -10802 10803 -10804 477 10806 0 -10802 10803 -10804 477 -10807 0 c -2-1 --> break c ( b^{9, 53}_2 ∧ b^{9, 53}_1 ∧ -b^{9, 53}_0 ∧ -p_477) -> break c in CNF: c -b^{9, 53}_2 ∨ -b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ p_477 ∨ break c in DIMACS: -10802 -10803 10804 477 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 53}_2 ∧ -b^{9, 53}_1 ∧ -b^{9, 53}_0 ∧ true) c in CNF: c -b^{9, 53}_2 ∨ b^{9, 53}_1 ∨ b^{9, 53}_0 ∨ false c in DIMACS: -10802 10803 10804 0 c 3 does not represent an automaton state. c -(-b^{9, 53}_2 ∧ b^{9, 53}_1 ∧ b^{9, 53}_0 ∧ true) c in CNF: c b^{9, 53}_2 ∨ -b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ false c in DIMACS: 10802 -10803 -10804 0 c -3 does not represent an automaton state. c -( b^{9, 53}_2 ∧ b^{9, 53}_1 ∧ b^{9, 53}_0 ∧ true) c in CNF: c -b^{9, 53}_2 ∨ -b^{9, 53}_1 ∨ -b^{9, 53}_0 ∨ false c in DIMACS: -10802 -10803 -10804 0 c i = 54 c -2+1 --> -1 c ( b^{9, 54}_2 ∧ b^{9, 54}_1 ∧ -b^{9, 54}_0 ∧ p_486) -> ( b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ b^{9, 55}_0) c in CNF: c -b^{9, 54}_2 ∨ -b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ -p_486 ∨ b^{9, 55}_2 c -b^{9, 54}_2 ∨ -b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ -p_486 ∨ -b^{9, 55}_1 c -b^{9, 54}_2 ∨ -b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ -p_486 ∨ b^{9, 55}_0 c in DIMACS: -10805 -10806 10807 -486 10808 0 -10805 -10806 10807 -486 -10809 0 -10805 -10806 10807 -486 10810 0 c -1+1 --> 0 c ( b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ b^{9, 54}_0 ∧ p_486) -> (-b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ -b^{9, 55}_0) c in CNF: c -b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ -p_486 ∨ -b^{9, 55}_2 c -b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ -p_486 ∨ -b^{9, 55}_1 c -b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ -p_486 ∨ -b^{9, 55}_0 c in DIMACS: -10805 10806 -10807 -486 -10808 0 -10805 10806 -10807 -486 -10809 0 -10805 10806 -10807 -486 -10810 0 c 0+1 --> 1 c (-b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ -b^{9, 54}_0 ∧ p_486) -> (-b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ b^{9, 55}_0) c in CNF: c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ -p_486 ∨ -b^{9, 55}_2 c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ -p_486 ∨ -b^{9, 55}_1 c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ -p_486 ∨ b^{9, 55}_0 c in DIMACS: 10805 10806 10807 -486 -10808 0 10805 10806 10807 -486 -10809 0 10805 10806 10807 -486 10810 0 c 1+1 --> 2 c (-b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ b^{9, 54}_0 ∧ p_486) -> (-b^{9, 55}_2 ∧ b^{9, 55}_1 ∧ -b^{9, 55}_0) c in CNF: c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ -p_486 ∨ -b^{9, 55}_2 c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ -p_486 ∨ b^{9, 55}_1 c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ -p_486 ∨ -b^{9, 55}_0 c in DIMACS: 10805 10806 -10807 -486 -10808 0 10805 10806 -10807 -486 10809 0 10805 10806 -10807 -486 -10810 0 c 2+1 --> break c (-b^{9, 54}_2 ∧ b^{9, 54}_1 ∧ -b^{9, 54}_0 ∧ p_486) -> break c in CNF: c b^{9, 54}_2 ∨ -b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ -p_486 ∨ break c in DIMACS: 10805 -10806 10807 -486 1162 0 c 2-1 --> 1 c (-b^{9, 54}_2 ∧ b^{9, 54}_1 ∧ -b^{9, 54}_0 ∧ -p_486) -> (-b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ b^{9, 55}_0) c in CNF: c b^{9, 54}_2 ∨ -b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ p_486 ∨ -b^{9, 55}_2 c b^{9, 54}_2 ∨ -b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ p_486 ∨ -b^{9, 55}_1 c b^{9, 54}_2 ∨ -b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ p_486 ∨ b^{9, 55}_0 c in DIMACS: 10805 -10806 10807 486 -10808 0 10805 -10806 10807 486 -10809 0 10805 -10806 10807 486 10810 0 c 1-1 --> 0 c (-b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ b^{9, 54}_0 ∧ -p_486) -> (-b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ -b^{9, 55}_0) c in CNF: c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ p_486 ∨ -b^{9, 55}_2 c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ p_486 ∨ -b^{9, 55}_1 c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ p_486 ∨ -b^{9, 55}_0 c in DIMACS: 10805 10806 -10807 486 -10808 0 10805 10806 -10807 486 -10809 0 10805 10806 -10807 486 -10810 0 c 0-1 --> -1 c (-b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ -b^{9, 54}_0 ∧ -p_486) -> ( b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ b^{9, 55}_0) c in CNF: c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ p_486 ∨ b^{9, 55}_2 c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ p_486 ∨ -b^{9, 55}_1 c b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ p_486 ∨ b^{9, 55}_0 c in DIMACS: 10805 10806 10807 486 10808 0 10805 10806 10807 486 -10809 0 10805 10806 10807 486 10810 0 c -1-1 --> -2 c ( b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ b^{9, 54}_0 ∧ -p_486) -> ( b^{9, 55}_2 ∧ b^{9, 55}_1 ∧ -b^{9, 55}_0) c in CNF: c -b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ p_486 ∨ b^{9, 55}_2 c -b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ p_486 ∨ b^{9, 55}_1 c -b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ p_486 ∨ -b^{9, 55}_0 c in DIMACS: -10805 10806 -10807 486 10808 0 -10805 10806 -10807 486 10809 0 -10805 10806 -10807 486 -10810 0 c -2-1 --> break c ( b^{9, 54}_2 ∧ b^{9, 54}_1 ∧ -b^{9, 54}_0 ∧ -p_486) -> break c in CNF: c -b^{9, 54}_2 ∨ -b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ p_486 ∨ break c in DIMACS: -10805 -10806 10807 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 54}_2 ∧ -b^{9, 54}_1 ∧ -b^{9, 54}_0 ∧ true) c in CNF: c -b^{9, 54}_2 ∨ b^{9, 54}_1 ∨ b^{9, 54}_0 ∨ false c in DIMACS: -10805 10806 10807 0 c 3 does not represent an automaton state. c -(-b^{9, 54}_2 ∧ b^{9, 54}_1 ∧ b^{9, 54}_0 ∧ true) c in CNF: c b^{9, 54}_2 ∨ -b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ false c in DIMACS: 10805 -10806 -10807 0 c -3 does not represent an automaton state. c -( b^{9, 54}_2 ∧ b^{9, 54}_1 ∧ b^{9, 54}_0 ∧ true) c in CNF: c -b^{9, 54}_2 ∨ -b^{9, 54}_1 ∨ -b^{9, 54}_0 ∨ false c in DIMACS: -10805 -10806 -10807 0 c i = 55 c -2+1 --> -1 c ( b^{9, 55}_2 ∧ b^{9, 55}_1 ∧ -b^{9, 55}_0 ∧ p_495) -> ( b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ b^{9, 56}_0) c in CNF: c -b^{9, 55}_2 ∨ -b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ -p_495 ∨ b^{9, 56}_2 c -b^{9, 55}_2 ∨ -b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ -p_495 ∨ -b^{9, 56}_1 c -b^{9, 55}_2 ∨ -b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ -p_495 ∨ b^{9, 56}_0 c in DIMACS: -10808 -10809 10810 -495 10811 0 -10808 -10809 10810 -495 -10812 0 -10808 -10809 10810 -495 10813 0 c -1+1 --> 0 c ( b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ b^{9, 55}_0 ∧ p_495) -> (-b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ -b^{9, 56}_0) c in CNF: c -b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ -p_495 ∨ -b^{9, 56}_2 c -b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ -p_495 ∨ -b^{9, 56}_1 c -b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ -p_495 ∨ -b^{9, 56}_0 c in DIMACS: -10808 10809 -10810 -495 -10811 0 -10808 10809 -10810 -495 -10812 0 -10808 10809 -10810 -495 -10813 0 c 0+1 --> 1 c (-b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ -b^{9, 55}_0 ∧ p_495) -> (-b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ b^{9, 56}_0) c in CNF: c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ -p_495 ∨ -b^{9, 56}_2 c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ -p_495 ∨ -b^{9, 56}_1 c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ -p_495 ∨ b^{9, 56}_0 c in DIMACS: 10808 10809 10810 -495 -10811 0 10808 10809 10810 -495 -10812 0 10808 10809 10810 -495 10813 0 c 1+1 --> 2 c (-b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ b^{9, 55}_0 ∧ p_495) -> (-b^{9, 56}_2 ∧ b^{9, 56}_1 ∧ -b^{9, 56}_0) c in CNF: c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ -p_495 ∨ -b^{9, 56}_2 c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ -p_495 ∨ b^{9, 56}_1 c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ -p_495 ∨ -b^{9, 56}_0 c in DIMACS: 10808 10809 -10810 -495 -10811 0 10808 10809 -10810 -495 10812 0 10808 10809 -10810 -495 -10813 0 c 2+1 --> break c (-b^{9, 55}_2 ∧ b^{9, 55}_1 ∧ -b^{9, 55}_0 ∧ p_495) -> break c in CNF: c b^{9, 55}_2 ∨ -b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ -p_495 ∨ break c in DIMACS: 10808 -10809 10810 -495 1162 0 c 2-1 --> 1 c (-b^{9, 55}_2 ∧ b^{9, 55}_1 ∧ -b^{9, 55}_0 ∧ -p_495) -> (-b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ b^{9, 56}_0) c in CNF: c b^{9, 55}_2 ∨ -b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ p_495 ∨ -b^{9, 56}_2 c b^{9, 55}_2 ∨ -b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ p_495 ∨ -b^{9, 56}_1 c b^{9, 55}_2 ∨ -b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ p_495 ∨ b^{9, 56}_0 c in DIMACS: 10808 -10809 10810 495 -10811 0 10808 -10809 10810 495 -10812 0 10808 -10809 10810 495 10813 0 c 1-1 --> 0 c (-b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ b^{9, 55}_0 ∧ -p_495) -> (-b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ -b^{9, 56}_0) c in CNF: c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ p_495 ∨ -b^{9, 56}_2 c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ p_495 ∨ -b^{9, 56}_1 c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ p_495 ∨ -b^{9, 56}_0 c in DIMACS: 10808 10809 -10810 495 -10811 0 10808 10809 -10810 495 -10812 0 10808 10809 -10810 495 -10813 0 c 0-1 --> -1 c (-b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ -b^{9, 55}_0 ∧ -p_495) -> ( b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ b^{9, 56}_0) c in CNF: c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ p_495 ∨ b^{9, 56}_2 c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ p_495 ∨ -b^{9, 56}_1 c b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ p_495 ∨ b^{9, 56}_0 c in DIMACS: 10808 10809 10810 495 10811 0 10808 10809 10810 495 -10812 0 10808 10809 10810 495 10813 0 c -1-1 --> -2 c ( b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ b^{9, 55}_0 ∧ -p_495) -> ( b^{9, 56}_2 ∧ b^{9, 56}_1 ∧ -b^{9, 56}_0) c in CNF: c -b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ p_495 ∨ b^{9, 56}_2 c -b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ p_495 ∨ b^{9, 56}_1 c -b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ p_495 ∨ -b^{9, 56}_0 c in DIMACS: -10808 10809 -10810 495 10811 0 -10808 10809 -10810 495 10812 0 -10808 10809 -10810 495 -10813 0 c -2-1 --> break c ( b^{9, 55}_2 ∧ b^{9, 55}_1 ∧ -b^{9, 55}_0 ∧ -p_495) -> break c in CNF: c -b^{9, 55}_2 ∨ -b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ p_495 ∨ break c in DIMACS: -10808 -10809 10810 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 55}_2 ∧ -b^{9, 55}_1 ∧ -b^{9, 55}_0 ∧ true) c in CNF: c -b^{9, 55}_2 ∨ b^{9, 55}_1 ∨ b^{9, 55}_0 ∨ false c in DIMACS: -10808 10809 10810 0 c 3 does not represent an automaton state. c -(-b^{9, 55}_2 ∧ b^{9, 55}_1 ∧ b^{9, 55}_0 ∧ true) c in CNF: c b^{9, 55}_2 ∨ -b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ false c in DIMACS: 10808 -10809 -10810 0 c -3 does not represent an automaton state. c -( b^{9, 55}_2 ∧ b^{9, 55}_1 ∧ b^{9, 55}_0 ∧ true) c in CNF: c -b^{9, 55}_2 ∨ -b^{9, 55}_1 ∨ -b^{9, 55}_0 ∨ false c in DIMACS: -10808 -10809 -10810 0 c i = 56 c -2+1 --> -1 c ( b^{9, 56}_2 ∧ b^{9, 56}_1 ∧ -b^{9, 56}_0 ∧ p_504) -> ( b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ b^{9, 57}_0) c in CNF: c -b^{9, 56}_2 ∨ -b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ -p_504 ∨ b^{9, 57}_2 c -b^{9, 56}_2 ∨ -b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ -p_504 ∨ -b^{9, 57}_1 c -b^{9, 56}_2 ∨ -b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ -p_504 ∨ b^{9, 57}_0 c in DIMACS: -10811 -10812 10813 -504 10814 0 -10811 -10812 10813 -504 -10815 0 -10811 -10812 10813 -504 10816 0 c -1+1 --> 0 c ( b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ b^{9, 56}_0 ∧ p_504) -> (-b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ -b^{9, 57}_0) c in CNF: c -b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ -p_504 ∨ -b^{9, 57}_2 c -b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ -p_504 ∨ -b^{9, 57}_1 c -b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ -p_504 ∨ -b^{9, 57}_0 c in DIMACS: -10811 10812 -10813 -504 -10814 0 -10811 10812 -10813 -504 -10815 0 -10811 10812 -10813 -504 -10816 0 c 0+1 --> 1 c (-b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ -b^{9, 56}_0 ∧ p_504) -> (-b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ b^{9, 57}_0) c in CNF: c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ -p_504 ∨ -b^{9, 57}_2 c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ -p_504 ∨ -b^{9, 57}_1 c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ -p_504 ∨ b^{9, 57}_0 c in DIMACS: 10811 10812 10813 -504 -10814 0 10811 10812 10813 -504 -10815 0 10811 10812 10813 -504 10816 0 c 1+1 --> 2 c (-b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ b^{9, 56}_0 ∧ p_504) -> (-b^{9, 57}_2 ∧ b^{9, 57}_1 ∧ -b^{9, 57}_0) c in CNF: c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ -p_504 ∨ -b^{9, 57}_2 c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ -p_504 ∨ b^{9, 57}_1 c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ -p_504 ∨ -b^{9, 57}_0 c in DIMACS: 10811 10812 -10813 -504 -10814 0 10811 10812 -10813 -504 10815 0 10811 10812 -10813 -504 -10816 0 c 2+1 --> break c (-b^{9, 56}_2 ∧ b^{9, 56}_1 ∧ -b^{9, 56}_0 ∧ p_504) -> break c in CNF: c b^{9, 56}_2 ∨ -b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ -p_504 ∨ break c in DIMACS: 10811 -10812 10813 -504 1162 0 c 2-1 --> 1 c (-b^{9, 56}_2 ∧ b^{9, 56}_1 ∧ -b^{9, 56}_0 ∧ -p_504) -> (-b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ b^{9, 57}_0) c in CNF: c b^{9, 56}_2 ∨ -b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ p_504 ∨ -b^{9, 57}_2 c b^{9, 56}_2 ∨ -b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ p_504 ∨ -b^{9, 57}_1 c b^{9, 56}_2 ∨ -b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ p_504 ∨ b^{9, 57}_0 c in DIMACS: 10811 -10812 10813 504 -10814 0 10811 -10812 10813 504 -10815 0 10811 -10812 10813 504 10816 0 c 1-1 --> 0 c (-b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ b^{9, 56}_0 ∧ -p_504) -> (-b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ -b^{9, 57}_0) c in CNF: c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ p_504 ∨ -b^{9, 57}_2 c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ p_504 ∨ -b^{9, 57}_1 c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ p_504 ∨ -b^{9, 57}_0 c in DIMACS: 10811 10812 -10813 504 -10814 0 10811 10812 -10813 504 -10815 0 10811 10812 -10813 504 -10816 0 c 0-1 --> -1 c (-b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ -b^{9, 56}_0 ∧ -p_504) -> ( b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ b^{9, 57}_0) c in CNF: c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ p_504 ∨ b^{9, 57}_2 c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ p_504 ∨ -b^{9, 57}_1 c b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ p_504 ∨ b^{9, 57}_0 c in DIMACS: 10811 10812 10813 504 10814 0 10811 10812 10813 504 -10815 0 10811 10812 10813 504 10816 0 c -1-1 --> -2 c ( b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ b^{9, 56}_0 ∧ -p_504) -> ( b^{9, 57}_2 ∧ b^{9, 57}_1 ∧ -b^{9, 57}_0) c in CNF: c -b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ p_504 ∨ b^{9, 57}_2 c -b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ p_504 ∨ b^{9, 57}_1 c -b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ p_504 ∨ -b^{9, 57}_0 c in DIMACS: -10811 10812 -10813 504 10814 0 -10811 10812 -10813 504 10815 0 -10811 10812 -10813 504 -10816 0 c -2-1 --> break c ( b^{9, 56}_2 ∧ b^{9, 56}_1 ∧ -b^{9, 56}_0 ∧ -p_504) -> break c in CNF: c -b^{9, 56}_2 ∨ -b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ p_504 ∨ break c in DIMACS: -10811 -10812 10813 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 56}_2 ∧ -b^{9, 56}_1 ∧ -b^{9, 56}_0 ∧ true) c in CNF: c -b^{9, 56}_2 ∨ b^{9, 56}_1 ∨ b^{9, 56}_0 ∨ false c in DIMACS: -10811 10812 10813 0 c 3 does not represent an automaton state. c -(-b^{9, 56}_2 ∧ b^{9, 56}_1 ∧ b^{9, 56}_0 ∧ true) c in CNF: c b^{9, 56}_2 ∨ -b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ false c in DIMACS: 10811 -10812 -10813 0 c -3 does not represent an automaton state. c -( b^{9, 56}_2 ∧ b^{9, 56}_1 ∧ b^{9, 56}_0 ∧ true) c in CNF: c -b^{9, 56}_2 ∨ -b^{9, 56}_1 ∨ -b^{9, 56}_0 ∨ false c in DIMACS: -10811 -10812 -10813 0 c i = 57 c -2+1 --> -1 c ( b^{9, 57}_2 ∧ b^{9, 57}_1 ∧ -b^{9, 57}_0 ∧ p_513) -> ( b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ b^{9, 58}_0) c in CNF: c -b^{9, 57}_2 ∨ -b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ -p_513 ∨ b^{9, 58}_2 c -b^{9, 57}_2 ∨ -b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ -p_513 ∨ -b^{9, 58}_1 c -b^{9, 57}_2 ∨ -b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ -p_513 ∨ b^{9, 58}_0 c in DIMACS: -10814 -10815 10816 -513 10817 0 -10814 -10815 10816 -513 -10818 0 -10814 -10815 10816 -513 10819 0 c -1+1 --> 0 c ( b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ b^{9, 57}_0 ∧ p_513) -> (-b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ -b^{9, 58}_0) c in CNF: c -b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ -p_513 ∨ -b^{9, 58}_2 c -b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ -p_513 ∨ -b^{9, 58}_1 c -b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ -p_513 ∨ -b^{9, 58}_0 c in DIMACS: -10814 10815 -10816 -513 -10817 0 -10814 10815 -10816 -513 -10818 0 -10814 10815 -10816 -513 -10819 0 c 0+1 --> 1 c (-b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ -b^{9, 57}_0 ∧ p_513) -> (-b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ b^{9, 58}_0) c in CNF: c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ -p_513 ∨ -b^{9, 58}_2 c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ -p_513 ∨ -b^{9, 58}_1 c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ -p_513 ∨ b^{9, 58}_0 c in DIMACS: 10814 10815 10816 -513 -10817 0 10814 10815 10816 -513 -10818 0 10814 10815 10816 -513 10819 0 c 1+1 --> 2 c (-b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ b^{9, 57}_0 ∧ p_513) -> (-b^{9, 58}_2 ∧ b^{9, 58}_1 ∧ -b^{9, 58}_0) c in CNF: c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ -p_513 ∨ -b^{9, 58}_2 c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ -p_513 ∨ b^{9, 58}_1 c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ -p_513 ∨ -b^{9, 58}_0 c in DIMACS: 10814 10815 -10816 -513 -10817 0 10814 10815 -10816 -513 10818 0 10814 10815 -10816 -513 -10819 0 c 2+1 --> break c (-b^{9, 57}_2 ∧ b^{9, 57}_1 ∧ -b^{9, 57}_0 ∧ p_513) -> break c in CNF: c b^{9, 57}_2 ∨ -b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ -p_513 ∨ break c in DIMACS: 10814 -10815 10816 -513 1162 0 c 2-1 --> 1 c (-b^{9, 57}_2 ∧ b^{9, 57}_1 ∧ -b^{9, 57}_0 ∧ -p_513) -> (-b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ b^{9, 58}_0) c in CNF: c b^{9, 57}_2 ∨ -b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ p_513 ∨ -b^{9, 58}_2 c b^{9, 57}_2 ∨ -b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ p_513 ∨ -b^{9, 58}_1 c b^{9, 57}_2 ∨ -b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ p_513 ∨ b^{9, 58}_0 c in DIMACS: 10814 -10815 10816 513 -10817 0 10814 -10815 10816 513 -10818 0 10814 -10815 10816 513 10819 0 c 1-1 --> 0 c (-b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ b^{9, 57}_0 ∧ -p_513) -> (-b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ -b^{9, 58}_0) c in CNF: c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ p_513 ∨ -b^{9, 58}_2 c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ p_513 ∨ -b^{9, 58}_1 c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ p_513 ∨ -b^{9, 58}_0 c in DIMACS: 10814 10815 -10816 513 -10817 0 10814 10815 -10816 513 -10818 0 10814 10815 -10816 513 -10819 0 c 0-1 --> -1 c (-b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ -b^{9, 57}_0 ∧ -p_513) -> ( b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ b^{9, 58}_0) c in CNF: c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ p_513 ∨ b^{9, 58}_2 c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ p_513 ∨ -b^{9, 58}_1 c b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ p_513 ∨ b^{9, 58}_0 c in DIMACS: 10814 10815 10816 513 10817 0 10814 10815 10816 513 -10818 0 10814 10815 10816 513 10819 0 c -1-1 --> -2 c ( b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ b^{9, 57}_0 ∧ -p_513) -> ( b^{9, 58}_2 ∧ b^{9, 58}_1 ∧ -b^{9, 58}_0) c in CNF: c -b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ p_513 ∨ b^{9, 58}_2 c -b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ p_513 ∨ b^{9, 58}_1 c -b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ p_513 ∨ -b^{9, 58}_0 c in DIMACS: -10814 10815 -10816 513 10817 0 -10814 10815 -10816 513 10818 0 -10814 10815 -10816 513 -10819 0 c -2-1 --> break c ( b^{9, 57}_2 ∧ b^{9, 57}_1 ∧ -b^{9, 57}_0 ∧ -p_513) -> break c in CNF: c -b^{9, 57}_2 ∨ -b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ p_513 ∨ break c in DIMACS: -10814 -10815 10816 513 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 57}_2 ∧ -b^{9, 57}_1 ∧ -b^{9, 57}_0 ∧ true) c in CNF: c -b^{9, 57}_2 ∨ b^{9, 57}_1 ∨ b^{9, 57}_0 ∨ false c in DIMACS: -10814 10815 10816 0 c 3 does not represent an automaton state. c -(-b^{9, 57}_2 ∧ b^{9, 57}_1 ∧ b^{9, 57}_0 ∧ true) c in CNF: c b^{9, 57}_2 ∨ -b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ false c in DIMACS: 10814 -10815 -10816 0 c -3 does not represent an automaton state. c -( b^{9, 57}_2 ∧ b^{9, 57}_1 ∧ b^{9, 57}_0 ∧ true) c in CNF: c -b^{9, 57}_2 ∨ -b^{9, 57}_1 ∨ -b^{9, 57}_0 ∨ false c in DIMACS: -10814 -10815 -10816 0 c i = 58 c -2+1 --> -1 c ( b^{9, 58}_2 ∧ b^{9, 58}_1 ∧ -b^{9, 58}_0 ∧ p_522) -> ( b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ b^{9, 59}_0) c in CNF: c -b^{9, 58}_2 ∨ -b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ -p_522 ∨ b^{9, 59}_2 c -b^{9, 58}_2 ∨ -b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ -p_522 ∨ -b^{9, 59}_1 c -b^{9, 58}_2 ∨ -b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ -p_522 ∨ b^{9, 59}_0 c in DIMACS: -10817 -10818 10819 -522 10820 0 -10817 -10818 10819 -522 -10821 0 -10817 -10818 10819 -522 10822 0 c -1+1 --> 0 c ( b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ b^{9, 58}_0 ∧ p_522) -> (-b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ -b^{9, 59}_0) c in CNF: c -b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ -p_522 ∨ -b^{9, 59}_2 c -b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ -p_522 ∨ -b^{9, 59}_1 c -b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ -p_522 ∨ -b^{9, 59}_0 c in DIMACS: -10817 10818 -10819 -522 -10820 0 -10817 10818 -10819 -522 -10821 0 -10817 10818 -10819 -522 -10822 0 c 0+1 --> 1 c (-b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ -b^{9, 58}_0 ∧ p_522) -> (-b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ b^{9, 59}_0) c in CNF: c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ -p_522 ∨ -b^{9, 59}_2 c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ -p_522 ∨ -b^{9, 59}_1 c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ -p_522 ∨ b^{9, 59}_0 c in DIMACS: 10817 10818 10819 -522 -10820 0 10817 10818 10819 -522 -10821 0 10817 10818 10819 -522 10822 0 c 1+1 --> 2 c (-b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ b^{9, 58}_0 ∧ p_522) -> (-b^{9, 59}_2 ∧ b^{9, 59}_1 ∧ -b^{9, 59}_0) c in CNF: c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ -p_522 ∨ -b^{9, 59}_2 c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ -p_522 ∨ b^{9, 59}_1 c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ -p_522 ∨ -b^{9, 59}_0 c in DIMACS: 10817 10818 -10819 -522 -10820 0 10817 10818 -10819 -522 10821 0 10817 10818 -10819 -522 -10822 0 c 2+1 --> break c (-b^{9, 58}_2 ∧ b^{9, 58}_1 ∧ -b^{9, 58}_0 ∧ p_522) -> break c in CNF: c b^{9, 58}_2 ∨ -b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ -p_522 ∨ break c in DIMACS: 10817 -10818 10819 -522 1162 0 c 2-1 --> 1 c (-b^{9, 58}_2 ∧ b^{9, 58}_1 ∧ -b^{9, 58}_0 ∧ -p_522) -> (-b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ b^{9, 59}_0) c in CNF: c b^{9, 58}_2 ∨ -b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ p_522 ∨ -b^{9, 59}_2 c b^{9, 58}_2 ∨ -b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ p_522 ∨ -b^{9, 59}_1 c b^{9, 58}_2 ∨ -b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ p_522 ∨ b^{9, 59}_0 c in DIMACS: 10817 -10818 10819 522 -10820 0 10817 -10818 10819 522 -10821 0 10817 -10818 10819 522 10822 0 c 1-1 --> 0 c (-b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ b^{9, 58}_0 ∧ -p_522) -> (-b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ -b^{9, 59}_0) c in CNF: c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ p_522 ∨ -b^{9, 59}_2 c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ p_522 ∨ -b^{9, 59}_1 c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ p_522 ∨ -b^{9, 59}_0 c in DIMACS: 10817 10818 -10819 522 -10820 0 10817 10818 -10819 522 -10821 0 10817 10818 -10819 522 -10822 0 c 0-1 --> -1 c (-b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ -b^{9, 58}_0 ∧ -p_522) -> ( b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ b^{9, 59}_0) c in CNF: c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ p_522 ∨ b^{9, 59}_2 c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ p_522 ∨ -b^{9, 59}_1 c b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ p_522 ∨ b^{9, 59}_0 c in DIMACS: 10817 10818 10819 522 10820 0 10817 10818 10819 522 -10821 0 10817 10818 10819 522 10822 0 c -1-1 --> -2 c ( b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ b^{9, 58}_0 ∧ -p_522) -> ( b^{9, 59}_2 ∧ b^{9, 59}_1 ∧ -b^{9, 59}_0) c in CNF: c -b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ p_522 ∨ b^{9, 59}_2 c -b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ p_522 ∨ b^{9, 59}_1 c -b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ p_522 ∨ -b^{9, 59}_0 c in DIMACS: -10817 10818 -10819 522 10820 0 -10817 10818 -10819 522 10821 0 -10817 10818 -10819 522 -10822 0 c -2-1 --> break c ( b^{9, 58}_2 ∧ b^{9, 58}_1 ∧ -b^{9, 58}_0 ∧ -p_522) -> break c in CNF: c -b^{9, 58}_2 ∨ -b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ p_522 ∨ break c in DIMACS: -10817 -10818 10819 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 58}_2 ∧ -b^{9, 58}_1 ∧ -b^{9, 58}_0 ∧ true) c in CNF: c -b^{9, 58}_2 ∨ b^{9, 58}_1 ∨ b^{9, 58}_0 ∨ false c in DIMACS: -10817 10818 10819 0 c 3 does not represent an automaton state. c -(-b^{9, 58}_2 ∧ b^{9, 58}_1 ∧ b^{9, 58}_0 ∧ true) c in CNF: c b^{9, 58}_2 ∨ -b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ false c in DIMACS: 10817 -10818 -10819 0 c -3 does not represent an automaton state. c -( b^{9, 58}_2 ∧ b^{9, 58}_1 ∧ b^{9, 58}_0 ∧ true) c in CNF: c -b^{9, 58}_2 ∨ -b^{9, 58}_1 ∨ -b^{9, 58}_0 ∨ false c in DIMACS: -10817 -10818 -10819 0 c i = 59 c -2+1 --> -1 c ( b^{9, 59}_2 ∧ b^{9, 59}_1 ∧ -b^{9, 59}_0 ∧ p_531) -> ( b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ b^{9, 60}_0) c in CNF: c -b^{9, 59}_2 ∨ -b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ -p_531 ∨ b^{9, 60}_2 c -b^{9, 59}_2 ∨ -b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ -p_531 ∨ -b^{9, 60}_1 c -b^{9, 59}_2 ∨ -b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ -p_531 ∨ b^{9, 60}_0 c in DIMACS: -10820 -10821 10822 -531 10823 0 -10820 -10821 10822 -531 -10824 0 -10820 -10821 10822 -531 10825 0 c -1+1 --> 0 c ( b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ b^{9, 59}_0 ∧ p_531) -> (-b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ -b^{9, 60}_0) c in CNF: c -b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ -p_531 ∨ -b^{9, 60}_2 c -b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ -p_531 ∨ -b^{9, 60}_1 c -b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ -p_531 ∨ -b^{9, 60}_0 c in DIMACS: -10820 10821 -10822 -531 -10823 0 -10820 10821 -10822 -531 -10824 0 -10820 10821 -10822 -531 -10825 0 c 0+1 --> 1 c (-b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ -b^{9, 59}_0 ∧ p_531) -> (-b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ b^{9, 60}_0) c in CNF: c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ -p_531 ∨ -b^{9, 60}_2 c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ -p_531 ∨ -b^{9, 60}_1 c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ -p_531 ∨ b^{9, 60}_0 c in DIMACS: 10820 10821 10822 -531 -10823 0 10820 10821 10822 -531 -10824 0 10820 10821 10822 -531 10825 0 c 1+1 --> 2 c (-b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ b^{9, 59}_0 ∧ p_531) -> (-b^{9, 60}_2 ∧ b^{9, 60}_1 ∧ -b^{9, 60}_0) c in CNF: c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ -p_531 ∨ -b^{9, 60}_2 c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ -p_531 ∨ b^{9, 60}_1 c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ -p_531 ∨ -b^{9, 60}_0 c in DIMACS: 10820 10821 -10822 -531 -10823 0 10820 10821 -10822 -531 10824 0 10820 10821 -10822 -531 -10825 0 c 2+1 --> break c (-b^{9, 59}_2 ∧ b^{9, 59}_1 ∧ -b^{9, 59}_0 ∧ p_531) -> break c in CNF: c b^{9, 59}_2 ∨ -b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ -p_531 ∨ break c in DIMACS: 10820 -10821 10822 -531 1162 0 c 2-1 --> 1 c (-b^{9, 59}_2 ∧ b^{9, 59}_1 ∧ -b^{9, 59}_0 ∧ -p_531) -> (-b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ b^{9, 60}_0) c in CNF: c b^{9, 59}_2 ∨ -b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ p_531 ∨ -b^{9, 60}_2 c b^{9, 59}_2 ∨ -b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ p_531 ∨ -b^{9, 60}_1 c b^{9, 59}_2 ∨ -b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ p_531 ∨ b^{9, 60}_0 c in DIMACS: 10820 -10821 10822 531 -10823 0 10820 -10821 10822 531 -10824 0 10820 -10821 10822 531 10825 0 c 1-1 --> 0 c (-b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ b^{9, 59}_0 ∧ -p_531) -> (-b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ -b^{9, 60}_0) c in CNF: c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ p_531 ∨ -b^{9, 60}_2 c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ p_531 ∨ -b^{9, 60}_1 c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ p_531 ∨ -b^{9, 60}_0 c in DIMACS: 10820 10821 -10822 531 -10823 0 10820 10821 -10822 531 -10824 0 10820 10821 -10822 531 -10825 0 c 0-1 --> -1 c (-b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ -b^{9, 59}_0 ∧ -p_531) -> ( b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ b^{9, 60}_0) c in CNF: c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ p_531 ∨ b^{9, 60}_2 c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ p_531 ∨ -b^{9, 60}_1 c b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ p_531 ∨ b^{9, 60}_0 c in DIMACS: 10820 10821 10822 531 10823 0 10820 10821 10822 531 -10824 0 10820 10821 10822 531 10825 0 c -1-1 --> -2 c ( b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ b^{9, 59}_0 ∧ -p_531) -> ( b^{9, 60}_2 ∧ b^{9, 60}_1 ∧ -b^{9, 60}_0) c in CNF: c -b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ p_531 ∨ b^{9, 60}_2 c -b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ p_531 ∨ b^{9, 60}_1 c -b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ p_531 ∨ -b^{9, 60}_0 c in DIMACS: -10820 10821 -10822 531 10823 0 -10820 10821 -10822 531 10824 0 -10820 10821 -10822 531 -10825 0 c -2-1 --> break c ( b^{9, 59}_2 ∧ b^{9, 59}_1 ∧ -b^{9, 59}_0 ∧ -p_531) -> break c in CNF: c -b^{9, 59}_2 ∨ -b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ p_531 ∨ break c in DIMACS: -10820 -10821 10822 531 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 59}_2 ∧ -b^{9, 59}_1 ∧ -b^{9, 59}_0 ∧ true) c in CNF: c -b^{9, 59}_2 ∨ b^{9, 59}_1 ∨ b^{9, 59}_0 ∨ false c in DIMACS: -10820 10821 10822 0 c 3 does not represent an automaton state. c -(-b^{9, 59}_2 ∧ b^{9, 59}_1 ∧ b^{9, 59}_0 ∧ true) c in CNF: c b^{9, 59}_2 ∨ -b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ false c in DIMACS: 10820 -10821 -10822 0 c -3 does not represent an automaton state. c -( b^{9, 59}_2 ∧ b^{9, 59}_1 ∧ b^{9, 59}_0 ∧ true) c in CNF: c -b^{9, 59}_2 ∨ -b^{9, 59}_1 ∨ -b^{9, 59}_0 ∨ false c in DIMACS: -10820 -10821 -10822 0 c i = 60 c -2+1 --> -1 c ( b^{9, 60}_2 ∧ b^{9, 60}_1 ∧ -b^{9, 60}_0 ∧ p_540) -> ( b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ b^{9, 61}_0) c in CNF: c -b^{9, 60}_2 ∨ -b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ -p_540 ∨ b^{9, 61}_2 c -b^{9, 60}_2 ∨ -b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ -p_540 ∨ -b^{9, 61}_1 c -b^{9, 60}_2 ∨ -b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ -p_540 ∨ b^{9, 61}_0 c in DIMACS: -10823 -10824 10825 -540 10826 0 -10823 -10824 10825 -540 -10827 0 -10823 -10824 10825 -540 10828 0 c -1+1 --> 0 c ( b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ b^{9, 60}_0 ∧ p_540) -> (-b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ -b^{9, 61}_0) c in CNF: c -b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ -p_540 ∨ -b^{9, 61}_2 c -b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ -p_540 ∨ -b^{9, 61}_1 c -b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ -p_540 ∨ -b^{9, 61}_0 c in DIMACS: -10823 10824 -10825 -540 -10826 0 -10823 10824 -10825 -540 -10827 0 -10823 10824 -10825 -540 -10828 0 c 0+1 --> 1 c (-b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ -b^{9, 60}_0 ∧ p_540) -> (-b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ b^{9, 61}_0) c in CNF: c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ -p_540 ∨ -b^{9, 61}_2 c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ -p_540 ∨ -b^{9, 61}_1 c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ -p_540 ∨ b^{9, 61}_0 c in DIMACS: 10823 10824 10825 -540 -10826 0 10823 10824 10825 -540 -10827 0 10823 10824 10825 -540 10828 0 c 1+1 --> 2 c (-b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ b^{9, 60}_0 ∧ p_540) -> (-b^{9, 61}_2 ∧ b^{9, 61}_1 ∧ -b^{9, 61}_0) c in CNF: c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ -p_540 ∨ -b^{9, 61}_2 c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ -p_540 ∨ b^{9, 61}_1 c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ -p_540 ∨ -b^{9, 61}_0 c in DIMACS: 10823 10824 -10825 -540 -10826 0 10823 10824 -10825 -540 10827 0 10823 10824 -10825 -540 -10828 0 c 2+1 --> break c (-b^{9, 60}_2 ∧ b^{9, 60}_1 ∧ -b^{9, 60}_0 ∧ p_540) -> break c in CNF: c b^{9, 60}_2 ∨ -b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ -p_540 ∨ break c in DIMACS: 10823 -10824 10825 -540 1162 0 c 2-1 --> 1 c (-b^{9, 60}_2 ∧ b^{9, 60}_1 ∧ -b^{9, 60}_0 ∧ -p_540) -> (-b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ b^{9, 61}_0) c in CNF: c b^{9, 60}_2 ∨ -b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ p_540 ∨ -b^{9, 61}_2 c b^{9, 60}_2 ∨ -b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ p_540 ∨ -b^{9, 61}_1 c b^{9, 60}_2 ∨ -b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ p_540 ∨ b^{9, 61}_0 c in DIMACS: 10823 -10824 10825 540 -10826 0 10823 -10824 10825 540 -10827 0 10823 -10824 10825 540 10828 0 c 1-1 --> 0 c (-b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ b^{9, 60}_0 ∧ -p_540) -> (-b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ -b^{9, 61}_0) c in CNF: c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ p_540 ∨ -b^{9, 61}_2 c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ p_540 ∨ -b^{9, 61}_1 c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ p_540 ∨ -b^{9, 61}_0 c in DIMACS: 10823 10824 -10825 540 -10826 0 10823 10824 -10825 540 -10827 0 10823 10824 -10825 540 -10828 0 c 0-1 --> -1 c (-b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ -b^{9, 60}_0 ∧ -p_540) -> ( b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ b^{9, 61}_0) c in CNF: c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ p_540 ∨ b^{9, 61}_2 c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ p_540 ∨ -b^{9, 61}_1 c b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ p_540 ∨ b^{9, 61}_0 c in DIMACS: 10823 10824 10825 540 10826 0 10823 10824 10825 540 -10827 0 10823 10824 10825 540 10828 0 c -1-1 --> -2 c ( b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ b^{9, 60}_0 ∧ -p_540) -> ( b^{9, 61}_2 ∧ b^{9, 61}_1 ∧ -b^{9, 61}_0) c in CNF: c -b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ p_540 ∨ b^{9, 61}_2 c -b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ p_540 ∨ b^{9, 61}_1 c -b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ p_540 ∨ -b^{9, 61}_0 c in DIMACS: -10823 10824 -10825 540 10826 0 -10823 10824 -10825 540 10827 0 -10823 10824 -10825 540 -10828 0 c -2-1 --> break c ( b^{9, 60}_2 ∧ b^{9, 60}_1 ∧ -b^{9, 60}_0 ∧ -p_540) -> break c in CNF: c -b^{9, 60}_2 ∨ -b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ p_540 ∨ break c in DIMACS: -10823 -10824 10825 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 60}_2 ∧ -b^{9, 60}_1 ∧ -b^{9, 60}_0 ∧ true) c in CNF: c -b^{9, 60}_2 ∨ b^{9, 60}_1 ∨ b^{9, 60}_0 ∨ false c in DIMACS: -10823 10824 10825 0 c 3 does not represent an automaton state. c -(-b^{9, 60}_2 ∧ b^{9, 60}_1 ∧ b^{9, 60}_0 ∧ true) c in CNF: c b^{9, 60}_2 ∨ -b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ false c in DIMACS: 10823 -10824 -10825 0 c -3 does not represent an automaton state. c -( b^{9, 60}_2 ∧ b^{9, 60}_1 ∧ b^{9, 60}_0 ∧ true) c in CNF: c -b^{9, 60}_2 ∨ -b^{9, 60}_1 ∨ -b^{9, 60}_0 ∨ false c in DIMACS: -10823 -10824 -10825 0 c i = 61 c -2+1 --> -1 c ( b^{9, 61}_2 ∧ b^{9, 61}_1 ∧ -b^{9, 61}_0 ∧ p_549) -> ( b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ b^{9, 62}_0) c in CNF: c -b^{9, 61}_2 ∨ -b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ -p_549 ∨ b^{9, 62}_2 c -b^{9, 61}_2 ∨ -b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ -p_549 ∨ -b^{9, 62}_1 c -b^{9, 61}_2 ∨ -b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ -p_549 ∨ b^{9, 62}_0 c in DIMACS: -10826 -10827 10828 -549 10829 0 -10826 -10827 10828 -549 -10830 0 -10826 -10827 10828 -549 10831 0 c -1+1 --> 0 c ( b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ b^{9, 61}_0 ∧ p_549) -> (-b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ -b^{9, 62}_0) c in CNF: c -b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ -p_549 ∨ -b^{9, 62}_2 c -b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ -p_549 ∨ -b^{9, 62}_1 c -b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ -p_549 ∨ -b^{9, 62}_0 c in DIMACS: -10826 10827 -10828 -549 -10829 0 -10826 10827 -10828 -549 -10830 0 -10826 10827 -10828 -549 -10831 0 c 0+1 --> 1 c (-b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ -b^{9, 61}_0 ∧ p_549) -> (-b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ b^{9, 62}_0) c in CNF: c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ -p_549 ∨ -b^{9, 62}_2 c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ -p_549 ∨ -b^{9, 62}_1 c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ -p_549 ∨ b^{9, 62}_0 c in DIMACS: 10826 10827 10828 -549 -10829 0 10826 10827 10828 -549 -10830 0 10826 10827 10828 -549 10831 0 c 1+1 --> 2 c (-b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ b^{9, 61}_0 ∧ p_549) -> (-b^{9, 62}_2 ∧ b^{9, 62}_1 ∧ -b^{9, 62}_0) c in CNF: c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ -p_549 ∨ -b^{9, 62}_2 c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ -p_549 ∨ b^{9, 62}_1 c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ -p_549 ∨ -b^{9, 62}_0 c in DIMACS: 10826 10827 -10828 -549 -10829 0 10826 10827 -10828 -549 10830 0 10826 10827 -10828 -549 -10831 0 c 2+1 --> break c (-b^{9, 61}_2 ∧ b^{9, 61}_1 ∧ -b^{9, 61}_0 ∧ p_549) -> break c in CNF: c b^{9, 61}_2 ∨ -b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ -p_549 ∨ break c in DIMACS: 10826 -10827 10828 -549 1162 0 c 2-1 --> 1 c (-b^{9, 61}_2 ∧ b^{9, 61}_1 ∧ -b^{9, 61}_0 ∧ -p_549) -> (-b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ b^{9, 62}_0) c in CNF: c b^{9, 61}_2 ∨ -b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ p_549 ∨ -b^{9, 62}_2 c b^{9, 61}_2 ∨ -b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ p_549 ∨ -b^{9, 62}_1 c b^{9, 61}_2 ∨ -b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ p_549 ∨ b^{9, 62}_0 c in DIMACS: 10826 -10827 10828 549 -10829 0 10826 -10827 10828 549 -10830 0 10826 -10827 10828 549 10831 0 c 1-1 --> 0 c (-b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ b^{9, 61}_0 ∧ -p_549) -> (-b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ -b^{9, 62}_0) c in CNF: c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ p_549 ∨ -b^{9, 62}_2 c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ p_549 ∨ -b^{9, 62}_1 c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ p_549 ∨ -b^{9, 62}_0 c in DIMACS: 10826 10827 -10828 549 -10829 0 10826 10827 -10828 549 -10830 0 10826 10827 -10828 549 -10831 0 c 0-1 --> -1 c (-b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ -b^{9, 61}_0 ∧ -p_549) -> ( b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ b^{9, 62}_0) c in CNF: c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ p_549 ∨ b^{9, 62}_2 c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ p_549 ∨ -b^{9, 62}_1 c b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ p_549 ∨ b^{9, 62}_0 c in DIMACS: 10826 10827 10828 549 10829 0 10826 10827 10828 549 -10830 0 10826 10827 10828 549 10831 0 c -1-1 --> -2 c ( b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ b^{9, 61}_0 ∧ -p_549) -> ( b^{9, 62}_2 ∧ b^{9, 62}_1 ∧ -b^{9, 62}_0) c in CNF: c -b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ p_549 ∨ b^{9, 62}_2 c -b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ p_549 ∨ b^{9, 62}_1 c -b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ p_549 ∨ -b^{9, 62}_0 c in DIMACS: -10826 10827 -10828 549 10829 0 -10826 10827 -10828 549 10830 0 -10826 10827 -10828 549 -10831 0 c -2-1 --> break c ( b^{9, 61}_2 ∧ b^{9, 61}_1 ∧ -b^{9, 61}_0 ∧ -p_549) -> break c in CNF: c -b^{9, 61}_2 ∨ -b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ p_549 ∨ break c in DIMACS: -10826 -10827 10828 549 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 61}_2 ∧ -b^{9, 61}_1 ∧ -b^{9, 61}_0 ∧ true) c in CNF: c -b^{9, 61}_2 ∨ b^{9, 61}_1 ∨ b^{9, 61}_0 ∨ false c in DIMACS: -10826 10827 10828 0 c 3 does not represent an automaton state. c -(-b^{9, 61}_2 ∧ b^{9, 61}_1 ∧ b^{9, 61}_0 ∧ true) c in CNF: c b^{9, 61}_2 ∨ -b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ false c in DIMACS: 10826 -10827 -10828 0 c -3 does not represent an automaton state. c -( b^{9, 61}_2 ∧ b^{9, 61}_1 ∧ b^{9, 61}_0 ∧ true) c in CNF: c -b^{9, 61}_2 ∨ -b^{9, 61}_1 ∨ -b^{9, 61}_0 ∨ false c in DIMACS: -10826 -10827 -10828 0 c i = 62 c -2+1 --> -1 c ( b^{9, 62}_2 ∧ b^{9, 62}_1 ∧ -b^{9, 62}_0 ∧ p_558) -> ( b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ b^{9, 63}_0) c in CNF: c -b^{9, 62}_2 ∨ -b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ -p_558 ∨ b^{9, 63}_2 c -b^{9, 62}_2 ∨ -b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ -p_558 ∨ -b^{9, 63}_1 c -b^{9, 62}_2 ∨ -b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ -p_558 ∨ b^{9, 63}_0 c in DIMACS: -10829 -10830 10831 -558 10832 0 -10829 -10830 10831 -558 -10833 0 -10829 -10830 10831 -558 10834 0 c -1+1 --> 0 c ( b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ b^{9, 62}_0 ∧ p_558) -> (-b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ -b^{9, 63}_0) c in CNF: c -b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ -p_558 ∨ -b^{9, 63}_2 c -b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ -p_558 ∨ -b^{9, 63}_1 c -b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ -p_558 ∨ -b^{9, 63}_0 c in DIMACS: -10829 10830 -10831 -558 -10832 0 -10829 10830 -10831 -558 -10833 0 -10829 10830 -10831 -558 -10834 0 c 0+1 --> 1 c (-b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ -b^{9, 62}_0 ∧ p_558) -> (-b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ b^{9, 63}_0) c in CNF: c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ -p_558 ∨ -b^{9, 63}_2 c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ -p_558 ∨ -b^{9, 63}_1 c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ -p_558 ∨ b^{9, 63}_0 c in DIMACS: 10829 10830 10831 -558 -10832 0 10829 10830 10831 -558 -10833 0 10829 10830 10831 -558 10834 0 c 1+1 --> 2 c (-b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ b^{9, 62}_0 ∧ p_558) -> (-b^{9, 63}_2 ∧ b^{9, 63}_1 ∧ -b^{9, 63}_0) c in CNF: c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ -p_558 ∨ -b^{9, 63}_2 c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ -p_558 ∨ b^{9, 63}_1 c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ -p_558 ∨ -b^{9, 63}_0 c in DIMACS: 10829 10830 -10831 -558 -10832 0 10829 10830 -10831 -558 10833 0 10829 10830 -10831 -558 -10834 0 c 2+1 --> break c (-b^{9, 62}_2 ∧ b^{9, 62}_1 ∧ -b^{9, 62}_0 ∧ p_558) -> break c in CNF: c b^{9, 62}_2 ∨ -b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ -p_558 ∨ break c in DIMACS: 10829 -10830 10831 -558 1162 0 c 2-1 --> 1 c (-b^{9, 62}_2 ∧ b^{9, 62}_1 ∧ -b^{9, 62}_0 ∧ -p_558) -> (-b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ b^{9, 63}_0) c in CNF: c b^{9, 62}_2 ∨ -b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ p_558 ∨ -b^{9, 63}_2 c b^{9, 62}_2 ∨ -b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ p_558 ∨ -b^{9, 63}_1 c b^{9, 62}_2 ∨ -b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ p_558 ∨ b^{9, 63}_0 c in DIMACS: 10829 -10830 10831 558 -10832 0 10829 -10830 10831 558 -10833 0 10829 -10830 10831 558 10834 0 c 1-1 --> 0 c (-b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ b^{9, 62}_0 ∧ -p_558) -> (-b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ -b^{9, 63}_0) c in CNF: c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ p_558 ∨ -b^{9, 63}_2 c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ p_558 ∨ -b^{9, 63}_1 c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ p_558 ∨ -b^{9, 63}_0 c in DIMACS: 10829 10830 -10831 558 -10832 0 10829 10830 -10831 558 -10833 0 10829 10830 -10831 558 -10834 0 c 0-1 --> -1 c (-b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ -b^{9, 62}_0 ∧ -p_558) -> ( b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ b^{9, 63}_0) c in CNF: c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ p_558 ∨ b^{9, 63}_2 c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ p_558 ∨ -b^{9, 63}_1 c b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ p_558 ∨ b^{9, 63}_0 c in DIMACS: 10829 10830 10831 558 10832 0 10829 10830 10831 558 -10833 0 10829 10830 10831 558 10834 0 c -1-1 --> -2 c ( b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ b^{9, 62}_0 ∧ -p_558) -> ( b^{9, 63}_2 ∧ b^{9, 63}_1 ∧ -b^{9, 63}_0) c in CNF: c -b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ p_558 ∨ b^{9, 63}_2 c -b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ p_558 ∨ b^{9, 63}_1 c -b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ p_558 ∨ -b^{9, 63}_0 c in DIMACS: -10829 10830 -10831 558 10832 0 -10829 10830 -10831 558 10833 0 -10829 10830 -10831 558 -10834 0 c -2-1 --> break c ( b^{9, 62}_2 ∧ b^{9, 62}_1 ∧ -b^{9, 62}_0 ∧ -p_558) -> break c in CNF: c -b^{9, 62}_2 ∨ -b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ p_558 ∨ break c in DIMACS: -10829 -10830 10831 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 62}_2 ∧ -b^{9, 62}_1 ∧ -b^{9, 62}_0 ∧ true) c in CNF: c -b^{9, 62}_2 ∨ b^{9, 62}_1 ∨ b^{9, 62}_0 ∨ false c in DIMACS: -10829 10830 10831 0 c 3 does not represent an automaton state. c -(-b^{9, 62}_2 ∧ b^{9, 62}_1 ∧ b^{9, 62}_0 ∧ true) c in CNF: c b^{9, 62}_2 ∨ -b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ false c in DIMACS: 10829 -10830 -10831 0 c -3 does not represent an automaton state. c -( b^{9, 62}_2 ∧ b^{9, 62}_1 ∧ b^{9, 62}_0 ∧ true) c in CNF: c -b^{9, 62}_2 ∨ -b^{9, 62}_1 ∨ -b^{9, 62}_0 ∨ false c in DIMACS: -10829 -10830 -10831 0 c i = 63 c -2+1 --> -1 c ( b^{9, 63}_2 ∧ b^{9, 63}_1 ∧ -b^{9, 63}_0 ∧ p_567) -> ( b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ b^{9, 64}_0) c in CNF: c -b^{9, 63}_2 ∨ -b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ -p_567 ∨ b^{9, 64}_2 c -b^{9, 63}_2 ∨ -b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ -p_567 ∨ -b^{9, 64}_1 c -b^{9, 63}_2 ∨ -b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ -p_567 ∨ b^{9, 64}_0 c in DIMACS: -10832 -10833 10834 -567 10835 0 -10832 -10833 10834 -567 -10836 0 -10832 -10833 10834 -567 10837 0 c -1+1 --> 0 c ( b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ b^{9, 63}_0 ∧ p_567) -> (-b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ -b^{9, 64}_0) c in CNF: c -b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ -p_567 ∨ -b^{9, 64}_2 c -b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ -p_567 ∨ -b^{9, 64}_1 c -b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ -p_567 ∨ -b^{9, 64}_0 c in DIMACS: -10832 10833 -10834 -567 -10835 0 -10832 10833 -10834 -567 -10836 0 -10832 10833 -10834 -567 -10837 0 c 0+1 --> 1 c (-b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ -b^{9, 63}_0 ∧ p_567) -> (-b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ b^{9, 64}_0) c in CNF: c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ -p_567 ∨ -b^{9, 64}_2 c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ -p_567 ∨ -b^{9, 64}_1 c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ -p_567 ∨ b^{9, 64}_0 c in DIMACS: 10832 10833 10834 -567 -10835 0 10832 10833 10834 -567 -10836 0 10832 10833 10834 -567 10837 0 c 1+1 --> 2 c (-b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ b^{9, 63}_0 ∧ p_567) -> (-b^{9, 64}_2 ∧ b^{9, 64}_1 ∧ -b^{9, 64}_0) c in CNF: c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ -p_567 ∨ -b^{9, 64}_2 c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ -p_567 ∨ b^{9, 64}_1 c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ -p_567 ∨ -b^{9, 64}_0 c in DIMACS: 10832 10833 -10834 -567 -10835 0 10832 10833 -10834 -567 10836 0 10832 10833 -10834 -567 -10837 0 c 2+1 --> break c (-b^{9, 63}_2 ∧ b^{9, 63}_1 ∧ -b^{9, 63}_0 ∧ p_567) -> break c in CNF: c b^{9, 63}_2 ∨ -b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ -p_567 ∨ break c in DIMACS: 10832 -10833 10834 -567 1162 0 c 2-1 --> 1 c (-b^{9, 63}_2 ∧ b^{9, 63}_1 ∧ -b^{9, 63}_0 ∧ -p_567) -> (-b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ b^{9, 64}_0) c in CNF: c b^{9, 63}_2 ∨ -b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ p_567 ∨ -b^{9, 64}_2 c b^{9, 63}_2 ∨ -b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ p_567 ∨ -b^{9, 64}_1 c b^{9, 63}_2 ∨ -b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ p_567 ∨ b^{9, 64}_0 c in DIMACS: 10832 -10833 10834 567 -10835 0 10832 -10833 10834 567 -10836 0 10832 -10833 10834 567 10837 0 c 1-1 --> 0 c (-b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ b^{9, 63}_0 ∧ -p_567) -> (-b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ -b^{9, 64}_0) c in CNF: c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ p_567 ∨ -b^{9, 64}_2 c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ p_567 ∨ -b^{9, 64}_1 c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ p_567 ∨ -b^{9, 64}_0 c in DIMACS: 10832 10833 -10834 567 -10835 0 10832 10833 -10834 567 -10836 0 10832 10833 -10834 567 -10837 0 c 0-1 --> -1 c (-b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ -b^{9, 63}_0 ∧ -p_567) -> ( b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ b^{9, 64}_0) c in CNF: c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ p_567 ∨ b^{9, 64}_2 c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ p_567 ∨ -b^{9, 64}_1 c b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ p_567 ∨ b^{9, 64}_0 c in DIMACS: 10832 10833 10834 567 10835 0 10832 10833 10834 567 -10836 0 10832 10833 10834 567 10837 0 c -1-1 --> -2 c ( b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ b^{9, 63}_0 ∧ -p_567) -> ( b^{9, 64}_2 ∧ b^{9, 64}_1 ∧ -b^{9, 64}_0) c in CNF: c -b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ p_567 ∨ b^{9, 64}_2 c -b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ p_567 ∨ b^{9, 64}_1 c -b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ p_567 ∨ -b^{9, 64}_0 c in DIMACS: -10832 10833 -10834 567 10835 0 -10832 10833 -10834 567 10836 0 -10832 10833 -10834 567 -10837 0 c -2-1 --> break c ( b^{9, 63}_2 ∧ b^{9, 63}_1 ∧ -b^{9, 63}_0 ∧ -p_567) -> break c in CNF: c -b^{9, 63}_2 ∨ -b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ p_567 ∨ break c in DIMACS: -10832 -10833 10834 567 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 63}_2 ∧ -b^{9, 63}_1 ∧ -b^{9, 63}_0 ∧ true) c in CNF: c -b^{9, 63}_2 ∨ b^{9, 63}_1 ∨ b^{9, 63}_0 ∨ false c in DIMACS: -10832 10833 10834 0 c 3 does not represent an automaton state. c -(-b^{9, 63}_2 ∧ b^{9, 63}_1 ∧ b^{9, 63}_0 ∧ true) c in CNF: c b^{9, 63}_2 ∨ -b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ false c in DIMACS: 10832 -10833 -10834 0 c -3 does not represent an automaton state. c -( b^{9, 63}_2 ∧ b^{9, 63}_1 ∧ b^{9, 63}_0 ∧ true) c in CNF: c -b^{9, 63}_2 ∨ -b^{9, 63}_1 ∨ -b^{9, 63}_0 ∨ false c in DIMACS: -10832 -10833 -10834 0 c i = 64 c -2+1 --> -1 c ( b^{9, 64}_2 ∧ b^{9, 64}_1 ∧ -b^{9, 64}_0 ∧ p_576) -> ( b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ b^{9, 65}_0) c in CNF: c -b^{9, 64}_2 ∨ -b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ -p_576 ∨ b^{9, 65}_2 c -b^{9, 64}_2 ∨ -b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ -p_576 ∨ -b^{9, 65}_1 c -b^{9, 64}_2 ∨ -b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ -p_576 ∨ b^{9, 65}_0 c in DIMACS: -10835 -10836 10837 -576 10838 0 -10835 -10836 10837 -576 -10839 0 -10835 -10836 10837 -576 10840 0 c -1+1 --> 0 c ( b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ b^{9, 64}_0 ∧ p_576) -> (-b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ -b^{9, 65}_0) c in CNF: c -b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ -p_576 ∨ -b^{9, 65}_2 c -b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ -p_576 ∨ -b^{9, 65}_1 c -b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ -p_576 ∨ -b^{9, 65}_0 c in DIMACS: -10835 10836 -10837 -576 -10838 0 -10835 10836 -10837 -576 -10839 0 -10835 10836 -10837 -576 -10840 0 c 0+1 --> 1 c (-b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ -b^{9, 64}_0 ∧ p_576) -> (-b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ b^{9, 65}_0) c in CNF: c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ -p_576 ∨ -b^{9, 65}_2 c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ -p_576 ∨ -b^{9, 65}_1 c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ -p_576 ∨ b^{9, 65}_0 c in DIMACS: 10835 10836 10837 -576 -10838 0 10835 10836 10837 -576 -10839 0 10835 10836 10837 -576 10840 0 c 1+1 --> 2 c (-b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ b^{9, 64}_0 ∧ p_576) -> (-b^{9, 65}_2 ∧ b^{9, 65}_1 ∧ -b^{9, 65}_0) c in CNF: c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ -p_576 ∨ -b^{9, 65}_2 c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ -p_576 ∨ b^{9, 65}_1 c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ -p_576 ∨ -b^{9, 65}_0 c in DIMACS: 10835 10836 -10837 -576 -10838 0 10835 10836 -10837 -576 10839 0 10835 10836 -10837 -576 -10840 0 c 2+1 --> break c (-b^{9, 64}_2 ∧ b^{9, 64}_1 ∧ -b^{9, 64}_0 ∧ p_576) -> break c in CNF: c b^{9, 64}_2 ∨ -b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ -p_576 ∨ break c in DIMACS: 10835 -10836 10837 -576 1162 0 c 2-1 --> 1 c (-b^{9, 64}_2 ∧ b^{9, 64}_1 ∧ -b^{9, 64}_0 ∧ -p_576) -> (-b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ b^{9, 65}_0) c in CNF: c b^{9, 64}_2 ∨ -b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ p_576 ∨ -b^{9, 65}_2 c b^{9, 64}_2 ∨ -b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ p_576 ∨ -b^{9, 65}_1 c b^{9, 64}_2 ∨ -b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ p_576 ∨ b^{9, 65}_0 c in DIMACS: 10835 -10836 10837 576 -10838 0 10835 -10836 10837 576 -10839 0 10835 -10836 10837 576 10840 0 c 1-1 --> 0 c (-b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ b^{9, 64}_0 ∧ -p_576) -> (-b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ -b^{9, 65}_0) c in CNF: c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ p_576 ∨ -b^{9, 65}_2 c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ p_576 ∨ -b^{9, 65}_1 c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ p_576 ∨ -b^{9, 65}_0 c in DIMACS: 10835 10836 -10837 576 -10838 0 10835 10836 -10837 576 -10839 0 10835 10836 -10837 576 -10840 0 c 0-1 --> -1 c (-b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ -b^{9, 64}_0 ∧ -p_576) -> ( b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ b^{9, 65}_0) c in CNF: c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ p_576 ∨ b^{9, 65}_2 c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ p_576 ∨ -b^{9, 65}_1 c b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ p_576 ∨ b^{9, 65}_0 c in DIMACS: 10835 10836 10837 576 10838 0 10835 10836 10837 576 -10839 0 10835 10836 10837 576 10840 0 c -1-1 --> -2 c ( b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ b^{9, 64}_0 ∧ -p_576) -> ( b^{9, 65}_2 ∧ b^{9, 65}_1 ∧ -b^{9, 65}_0) c in CNF: c -b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ p_576 ∨ b^{9, 65}_2 c -b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ p_576 ∨ b^{9, 65}_1 c -b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ p_576 ∨ -b^{9, 65}_0 c in DIMACS: -10835 10836 -10837 576 10838 0 -10835 10836 -10837 576 10839 0 -10835 10836 -10837 576 -10840 0 c -2-1 --> break c ( b^{9, 64}_2 ∧ b^{9, 64}_1 ∧ -b^{9, 64}_0 ∧ -p_576) -> break c in CNF: c -b^{9, 64}_2 ∨ -b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ p_576 ∨ break c in DIMACS: -10835 -10836 10837 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 64}_2 ∧ -b^{9, 64}_1 ∧ -b^{9, 64}_0 ∧ true) c in CNF: c -b^{9, 64}_2 ∨ b^{9, 64}_1 ∨ b^{9, 64}_0 ∨ false c in DIMACS: -10835 10836 10837 0 c 3 does not represent an automaton state. c -(-b^{9, 64}_2 ∧ b^{9, 64}_1 ∧ b^{9, 64}_0 ∧ true) c in CNF: c b^{9, 64}_2 ∨ -b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ false c in DIMACS: 10835 -10836 -10837 0 c -3 does not represent an automaton state. c -( b^{9, 64}_2 ∧ b^{9, 64}_1 ∧ b^{9, 64}_0 ∧ true) c in CNF: c -b^{9, 64}_2 ∨ -b^{9, 64}_1 ∨ -b^{9, 64}_0 ∨ false c in DIMACS: -10835 -10836 -10837 0 c i = 65 c -2+1 --> -1 c ( b^{9, 65}_2 ∧ b^{9, 65}_1 ∧ -b^{9, 65}_0 ∧ p_585) -> ( b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ b^{9, 66}_0) c in CNF: c -b^{9, 65}_2 ∨ -b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ -p_585 ∨ b^{9, 66}_2 c -b^{9, 65}_2 ∨ -b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ -p_585 ∨ -b^{9, 66}_1 c -b^{9, 65}_2 ∨ -b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ -p_585 ∨ b^{9, 66}_0 c in DIMACS: -10838 -10839 10840 -585 10841 0 -10838 -10839 10840 -585 -10842 0 -10838 -10839 10840 -585 10843 0 c -1+1 --> 0 c ( b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ b^{9, 65}_0 ∧ p_585) -> (-b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ -b^{9, 66}_0) c in CNF: c -b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ -p_585 ∨ -b^{9, 66}_2 c -b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ -p_585 ∨ -b^{9, 66}_1 c -b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ -p_585 ∨ -b^{9, 66}_0 c in DIMACS: -10838 10839 -10840 -585 -10841 0 -10838 10839 -10840 -585 -10842 0 -10838 10839 -10840 -585 -10843 0 c 0+1 --> 1 c (-b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ -b^{9, 65}_0 ∧ p_585) -> (-b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ b^{9, 66}_0) c in CNF: c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ -p_585 ∨ -b^{9, 66}_2 c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ -p_585 ∨ -b^{9, 66}_1 c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ -p_585 ∨ b^{9, 66}_0 c in DIMACS: 10838 10839 10840 -585 -10841 0 10838 10839 10840 -585 -10842 0 10838 10839 10840 -585 10843 0 c 1+1 --> 2 c (-b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ b^{9, 65}_0 ∧ p_585) -> (-b^{9, 66}_2 ∧ b^{9, 66}_1 ∧ -b^{9, 66}_0) c in CNF: c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ -p_585 ∨ -b^{9, 66}_2 c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ -p_585 ∨ b^{9, 66}_1 c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ -p_585 ∨ -b^{9, 66}_0 c in DIMACS: 10838 10839 -10840 -585 -10841 0 10838 10839 -10840 -585 10842 0 10838 10839 -10840 -585 -10843 0 c 2+1 --> break c (-b^{9, 65}_2 ∧ b^{9, 65}_1 ∧ -b^{9, 65}_0 ∧ p_585) -> break c in CNF: c b^{9, 65}_2 ∨ -b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ -p_585 ∨ break c in DIMACS: 10838 -10839 10840 -585 1162 0 c 2-1 --> 1 c (-b^{9, 65}_2 ∧ b^{9, 65}_1 ∧ -b^{9, 65}_0 ∧ -p_585) -> (-b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ b^{9, 66}_0) c in CNF: c b^{9, 65}_2 ∨ -b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ p_585 ∨ -b^{9, 66}_2 c b^{9, 65}_2 ∨ -b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ p_585 ∨ -b^{9, 66}_1 c b^{9, 65}_2 ∨ -b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ p_585 ∨ b^{9, 66}_0 c in DIMACS: 10838 -10839 10840 585 -10841 0 10838 -10839 10840 585 -10842 0 10838 -10839 10840 585 10843 0 c 1-1 --> 0 c (-b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ b^{9, 65}_0 ∧ -p_585) -> (-b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ -b^{9, 66}_0) c in CNF: c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ p_585 ∨ -b^{9, 66}_2 c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ p_585 ∨ -b^{9, 66}_1 c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ p_585 ∨ -b^{9, 66}_0 c in DIMACS: 10838 10839 -10840 585 -10841 0 10838 10839 -10840 585 -10842 0 10838 10839 -10840 585 -10843 0 c 0-1 --> -1 c (-b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ -b^{9, 65}_0 ∧ -p_585) -> ( b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ b^{9, 66}_0) c in CNF: c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ p_585 ∨ b^{9, 66}_2 c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ p_585 ∨ -b^{9, 66}_1 c b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ p_585 ∨ b^{9, 66}_0 c in DIMACS: 10838 10839 10840 585 10841 0 10838 10839 10840 585 -10842 0 10838 10839 10840 585 10843 0 c -1-1 --> -2 c ( b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ b^{9, 65}_0 ∧ -p_585) -> ( b^{9, 66}_2 ∧ b^{9, 66}_1 ∧ -b^{9, 66}_0) c in CNF: c -b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ p_585 ∨ b^{9, 66}_2 c -b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ p_585 ∨ b^{9, 66}_1 c -b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ p_585 ∨ -b^{9, 66}_0 c in DIMACS: -10838 10839 -10840 585 10841 0 -10838 10839 -10840 585 10842 0 -10838 10839 -10840 585 -10843 0 c -2-1 --> break c ( b^{9, 65}_2 ∧ b^{9, 65}_1 ∧ -b^{9, 65}_0 ∧ -p_585) -> break c in CNF: c -b^{9, 65}_2 ∨ -b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ p_585 ∨ break c in DIMACS: -10838 -10839 10840 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 65}_2 ∧ -b^{9, 65}_1 ∧ -b^{9, 65}_0 ∧ true) c in CNF: c -b^{9, 65}_2 ∨ b^{9, 65}_1 ∨ b^{9, 65}_0 ∨ false c in DIMACS: -10838 10839 10840 0 c 3 does not represent an automaton state. c -(-b^{9, 65}_2 ∧ b^{9, 65}_1 ∧ b^{9, 65}_0 ∧ true) c in CNF: c b^{9, 65}_2 ∨ -b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ false c in DIMACS: 10838 -10839 -10840 0 c -3 does not represent an automaton state. c -( b^{9, 65}_2 ∧ b^{9, 65}_1 ∧ b^{9, 65}_0 ∧ true) c in CNF: c -b^{9, 65}_2 ∨ -b^{9, 65}_1 ∨ -b^{9, 65}_0 ∨ false c in DIMACS: -10838 -10839 -10840 0 c i = 66 c -2+1 --> -1 c ( b^{9, 66}_2 ∧ b^{9, 66}_1 ∧ -b^{9, 66}_0 ∧ p_594) -> ( b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ b^{9, 67}_0) c in CNF: c -b^{9, 66}_2 ∨ -b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ -p_594 ∨ b^{9, 67}_2 c -b^{9, 66}_2 ∨ -b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ -p_594 ∨ -b^{9, 67}_1 c -b^{9, 66}_2 ∨ -b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ -p_594 ∨ b^{9, 67}_0 c in DIMACS: -10841 -10842 10843 -594 10844 0 -10841 -10842 10843 -594 -10845 0 -10841 -10842 10843 -594 10846 0 c -1+1 --> 0 c ( b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ b^{9, 66}_0 ∧ p_594) -> (-b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ -b^{9, 67}_0) c in CNF: c -b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ -p_594 ∨ -b^{9, 67}_2 c -b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ -p_594 ∨ -b^{9, 67}_1 c -b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ -p_594 ∨ -b^{9, 67}_0 c in DIMACS: -10841 10842 -10843 -594 -10844 0 -10841 10842 -10843 -594 -10845 0 -10841 10842 -10843 -594 -10846 0 c 0+1 --> 1 c (-b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ -b^{9, 66}_0 ∧ p_594) -> (-b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ b^{9, 67}_0) c in CNF: c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ -p_594 ∨ -b^{9, 67}_2 c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ -p_594 ∨ -b^{9, 67}_1 c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ -p_594 ∨ b^{9, 67}_0 c in DIMACS: 10841 10842 10843 -594 -10844 0 10841 10842 10843 -594 -10845 0 10841 10842 10843 -594 10846 0 c 1+1 --> 2 c (-b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ b^{9, 66}_0 ∧ p_594) -> (-b^{9, 67}_2 ∧ b^{9, 67}_1 ∧ -b^{9, 67}_0) c in CNF: c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ -p_594 ∨ -b^{9, 67}_2 c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ -p_594 ∨ b^{9, 67}_1 c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ -p_594 ∨ -b^{9, 67}_0 c in DIMACS: 10841 10842 -10843 -594 -10844 0 10841 10842 -10843 -594 10845 0 10841 10842 -10843 -594 -10846 0 c 2+1 --> break c (-b^{9, 66}_2 ∧ b^{9, 66}_1 ∧ -b^{9, 66}_0 ∧ p_594) -> break c in CNF: c b^{9, 66}_2 ∨ -b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ -p_594 ∨ break c in DIMACS: 10841 -10842 10843 -594 1162 0 c 2-1 --> 1 c (-b^{9, 66}_2 ∧ b^{9, 66}_1 ∧ -b^{9, 66}_0 ∧ -p_594) -> (-b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ b^{9, 67}_0) c in CNF: c b^{9, 66}_2 ∨ -b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ p_594 ∨ -b^{9, 67}_2 c b^{9, 66}_2 ∨ -b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ p_594 ∨ -b^{9, 67}_1 c b^{9, 66}_2 ∨ -b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ p_594 ∨ b^{9, 67}_0 c in DIMACS: 10841 -10842 10843 594 -10844 0 10841 -10842 10843 594 -10845 0 10841 -10842 10843 594 10846 0 c 1-1 --> 0 c (-b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ b^{9, 66}_0 ∧ -p_594) -> (-b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ -b^{9, 67}_0) c in CNF: c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ p_594 ∨ -b^{9, 67}_2 c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ p_594 ∨ -b^{9, 67}_1 c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ p_594 ∨ -b^{9, 67}_0 c in DIMACS: 10841 10842 -10843 594 -10844 0 10841 10842 -10843 594 -10845 0 10841 10842 -10843 594 -10846 0 c 0-1 --> -1 c (-b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ -b^{9, 66}_0 ∧ -p_594) -> ( b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ b^{9, 67}_0) c in CNF: c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ p_594 ∨ b^{9, 67}_2 c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ p_594 ∨ -b^{9, 67}_1 c b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ p_594 ∨ b^{9, 67}_0 c in DIMACS: 10841 10842 10843 594 10844 0 10841 10842 10843 594 -10845 0 10841 10842 10843 594 10846 0 c -1-1 --> -2 c ( b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ b^{9, 66}_0 ∧ -p_594) -> ( b^{9, 67}_2 ∧ b^{9, 67}_1 ∧ -b^{9, 67}_0) c in CNF: c -b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ p_594 ∨ b^{9, 67}_2 c -b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ p_594 ∨ b^{9, 67}_1 c -b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ p_594 ∨ -b^{9, 67}_0 c in DIMACS: -10841 10842 -10843 594 10844 0 -10841 10842 -10843 594 10845 0 -10841 10842 -10843 594 -10846 0 c -2-1 --> break c ( b^{9, 66}_2 ∧ b^{9, 66}_1 ∧ -b^{9, 66}_0 ∧ -p_594) -> break c in CNF: c -b^{9, 66}_2 ∨ -b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ p_594 ∨ break c in DIMACS: -10841 -10842 10843 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 66}_2 ∧ -b^{9, 66}_1 ∧ -b^{9, 66}_0 ∧ true) c in CNF: c -b^{9, 66}_2 ∨ b^{9, 66}_1 ∨ b^{9, 66}_0 ∨ false c in DIMACS: -10841 10842 10843 0 c 3 does not represent an automaton state. c -(-b^{9, 66}_2 ∧ b^{9, 66}_1 ∧ b^{9, 66}_0 ∧ true) c in CNF: c b^{9, 66}_2 ∨ -b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ false c in DIMACS: 10841 -10842 -10843 0 c -3 does not represent an automaton state. c -( b^{9, 66}_2 ∧ b^{9, 66}_1 ∧ b^{9, 66}_0 ∧ true) c in CNF: c -b^{9, 66}_2 ∨ -b^{9, 66}_1 ∨ -b^{9, 66}_0 ∨ false c in DIMACS: -10841 -10842 -10843 0 c i = 67 c -2+1 --> -1 c ( b^{9, 67}_2 ∧ b^{9, 67}_1 ∧ -b^{9, 67}_0 ∧ p_603) -> ( b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ b^{9, 68}_0) c in CNF: c -b^{9, 67}_2 ∨ -b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ -p_603 ∨ b^{9, 68}_2 c -b^{9, 67}_2 ∨ -b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ -p_603 ∨ -b^{9, 68}_1 c -b^{9, 67}_2 ∨ -b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ -p_603 ∨ b^{9, 68}_0 c in DIMACS: -10844 -10845 10846 -603 10847 0 -10844 -10845 10846 -603 -10848 0 -10844 -10845 10846 -603 10849 0 c -1+1 --> 0 c ( b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ b^{9, 67}_0 ∧ p_603) -> (-b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ -b^{9, 68}_0) c in CNF: c -b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ -p_603 ∨ -b^{9, 68}_2 c -b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ -p_603 ∨ -b^{9, 68}_1 c -b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ -p_603 ∨ -b^{9, 68}_0 c in DIMACS: -10844 10845 -10846 -603 -10847 0 -10844 10845 -10846 -603 -10848 0 -10844 10845 -10846 -603 -10849 0 c 0+1 --> 1 c (-b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ -b^{9, 67}_0 ∧ p_603) -> (-b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ b^{9, 68}_0) c in CNF: c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ -p_603 ∨ -b^{9, 68}_2 c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ -p_603 ∨ -b^{9, 68}_1 c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ -p_603 ∨ b^{9, 68}_0 c in DIMACS: 10844 10845 10846 -603 -10847 0 10844 10845 10846 -603 -10848 0 10844 10845 10846 -603 10849 0 c 1+1 --> 2 c (-b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ b^{9, 67}_0 ∧ p_603) -> (-b^{9, 68}_2 ∧ b^{9, 68}_1 ∧ -b^{9, 68}_0) c in CNF: c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ -p_603 ∨ -b^{9, 68}_2 c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ -p_603 ∨ b^{9, 68}_1 c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ -p_603 ∨ -b^{9, 68}_0 c in DIMACS: 10844 10845 -10846 -603 -10847 0 10844 10845 -10846 -603 10848 0 10844 10845 -10846 -603 -10849 0 c 2+1 --> break c (-b^{9, 67}_2 ∧ b^{9, 67}_1 ∧ -b^{9, 67}_0 ∧ p_603) -> break c in CNF: c b^{9, 67}_2 ∨ -b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ -p_603 ∨ break c in DIMACS: 10844 -10845 10846 -603 1162 0 c 2-1 --> 1 c (-b^{9, 67}_2 ∧ b^{9, 67}_1 ∧ -b^{9, 67}_0 ∧ -p_603) -> (-b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ b^{9, 68}_0) c in CNF: c b^{9, 67}_2 ∨ -b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ p_603 ∨ -b^{9, 68}_2 c b^{9, 67}_2 ∨ -b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ p_603 ∨ -b^{9, 68}_1 c b^{9, 67}_2 ∨ -b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ p_603 ∨ b^{9, 68}_0 c in DIMACS: 10844 -10845 10846 603 -10847 0 10844 -10845 10846 603 -10848 0 10844 -10845 10846 603 10849 0 c 1-1 --> 0 c (-b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ b^{9, 67}_0 ∧ -p_603) -> (-b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ -b^{9, 68}_0) c in CNF: c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ p_603 ∨ -b^{9, 68}_2 c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ p_603 ∨ -b^{9, 68}_1 c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ p_603 ∨ -b^{9, 68}_0 c in DIMACS: 10844 10845 -10846 603 -10847 0 10844 10845 -10846 603 -10848 0 10844 10845 -10846 603 -10849 0 c 0-1 --> -1 c (-b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ -b^{9, 67}_0 ∧ -p_603) -> ( b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ b^{9, 68}_0) c in CNF: c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ p_603 ∨ b^{9, 68}_2 c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ p_603 ∨ -b^{9, 68}_1 c b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ p_603 ∨ b^{9, 68}_0 c in DIMACS: 10844 10845 10846 603 10847 0 10844 10845 10846 603 -10848 0 10844 10845 10846 603 10849 0 c -1-1 --> -2 c ( b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ b^{9, 67}_0 ∧ -p_603) -> ( b^{9, 68}_2 ∧ b^{9, 68}_1 ∧ -b^{9, 68}_0) c in CNF: c -b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ p_603 ∨ b^{9, 68}_2 c -b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ p_603 ∨ b^{9, 68}_1 c -b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ p_603 ∨ -b^{9, 68}_0 c in DIMACS: -10844 10845 -10846 603 10847 0 -10844 10845 -10846 603 10848 0 -10844 10845 -10846 603 -10849 0 c -2-1 --> break c ( b^{9, 67}_2 ∧ b^{9, 67}_1 ∧ -b^{9, 67}_0 ∧ -p_603) -> break c in CNF: c -b^{9, 67}_2 ∨ -b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ p_603 ∨ break c in DIMACS: -10844 -10845 10846 603 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 67}_2 ∧ -b^{9, 67}_1 ∧ -b^{9, 67}_0 ∧ true) c in CNF: c -b^{9, 67}_2 ∨ b^{9, 67}_1 ∨ b^{9, 67}_0 ∨ false c in DIMACS: -10844 10845 10846 0 c 3 does not represent an automaton state. c -(-b^{9, 67}_2 ∧ b^{9, 67}_1 ∧ b^{9, 67}_0 ∧ true) c in CNF: c b^{9, 67}_2 ∨ -b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ false c in DIMACS: 10844 -10845 -10846 0 c -3 does not represent an automaton state. c -( b^{9, 67}_2 ∧ b^{9, 67}_1 ∧ b^{9, 67}_0 ∧ true) c in CNF: c -b^{9, 67}_2 ∨ -b^{9, 67}_1 ∨ -b^{9, 67}_0 ∨ false c in DIMACS: -10844 -10845 -10846 0 c i = 68 c -2+1 --> -1 c ( b^{9, 68}_2 ∧ b^{9, 68}_1 ∧ -b^{9, 68}_0 ∧ p_612) -> ( b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ b^{9, 69}_0) c in CNF: c -b^{9, 68}_2 ∨ -b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ -p_612 ∨ b^{9, 69}_2 c -b^{9, 68}_2 ∨ -b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ -p_612 ∨ -b^{9, 69}_1 c -b^{9, 68}_2 ∨ -b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ -p_612 ∨ b^{9, 69}_0 c in DIMACS: -10847 -10848 10849 -612 10850 0 -10847 -10848 10849 -612 -10851 0 -10847 -10848 10849 -612 10852 0 c -1+1 --> 0 c ( b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ b^{9, 68}_0 ∧ p_612) -> (-b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ -b^{9, 69}_0) c in CNF: c -b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ -p_612 ∨ -b^{9, 69}_2 c -b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ -p_612 ∨ -b^{9, 69}_1 c -b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ -p_612 ∨ -b^{9, 69}_0 c in DIMACS: -10847 10848 -10849 -612 -10850 0 -10847 10848 -10849 -612 -10851 0 -10847 10848 -10849 -612 -10852 0 c 0+1 --> 1 c (-b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ -b^{9, 68}_0 ∧ p_612) -> (-b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ b^{9, 69}_0) c in CNF: c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ -p_612 ∨ -b^{9, 69}_2 c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ -p_612 ∨ -b^{9, 69}_1 c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ -p_612 ∨ b^{9, 69}_0 c in DIMACS: 10847 10848 10849 -612 -10850 0 10847 10848 10849 -612 -10851 0 10847 10848 10849 -612 10852 0 c 1+1 --> 2 c (-b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ b^{9, 68}_0 ∧ p_612) -> (-b^{9, 69}_2 ∧ b^{9, 69}_1 ∧ -b^{9, 69}_0) c in CNF: c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ -p_612 ∨ -b^{9, 69}_2 c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ -p_612 ∨ b^{9, 69}_1 c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ -p_612 ∨ -b^{9, 69}_0 c in DIMACS: 10847 10848 -10849 -612 -10850 0 10847 10848 -10849 -612 10851 0 10847 10848 -10849 -612 -10852 0 c 2+1 --> break c (-b^{9, 68}_2 ∧ b^{9, 68}_1 ∧ -b^{9, 68}_0 ∧ p_612) -> break c in CNF: c b^{9, 68}_2 ∨ -b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ -p_612 ∨ break c in DIMACS: 10847 -10848 10849 -612 1162 0 c 2-1 --> 1 c (-b^{9, 68}_2 ∧ b^{9, 68}_1 ∧ -b^{9, 68}_0 ∧ -p_612) -> (-b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ b^{9, 69}_0) c in CNF: c b^{9, 68}_2 ∨ -b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ p_612 ∨ -b^{9, 69}_2 c b^{9, 68}_2 ∨ -b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ p_612 ∨ -b^{9, 69}_1 c b^{9, 68}_2 ∨ -b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ p_612 ∨ b^{9, 69}_0 c in DIMACS: 10847 -10848 10849 612 -10850 0 10847 -10848 10849 612 -10851 0 10847 -10848 10849 612 10852 0 c 1-1 --> 0 c (-b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ b^{9, 68}_0 ∧ -p_612) -> (-b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ -b^{9, 69}_0) c in CNF: c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ p_612 ∨ -b^{9, 69}_2 c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ p_612 ∨ -b^{9, 69}_1 c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ p_612 ∨ -b^{9, 69}_0 c in DIMACS: 10847 10848 -10849 612 -10850 0 10847 10848 -10849 612 -10851 0 10847 10848 -10849 612 -10852 0 c 0-1 --> -1 c (-b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ -b^{9, 68}_0 ∧ -p_612) -> ( b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ b^{9, 69}_0) c in CNF: c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ p_612 ∨ b^{9, 69}_2 c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ p_612 ∨ -b^{9, 69}_1 c b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ p_612 ∨ b^{9, 69}_0 c in DIMACS: 10847 10848 10849 612 10850 0 10847 10848 10849 612 -10851 0 10847 10848 10849 612 10852 0 c -1-1 --> -2 c ( b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ b^{9, 68}_0 ∧ -p_612) -> ( b^{9, 69}_2 ∧ b^{9, 69}_1 ∧ -b^{9, 69}_0) c in CNF: c -b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ p_612 ∨ b^{9, 69}_2 c -b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ p_612 ∨ b^{9, 69}_1 c -b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ p_612 ∨ -b^{9, 69}_0 c in DIMACS: -10847 10848 -10849 612 10850 0 -10847 10848 -10849 612 10851 0 -10847 10848 -10849 612 -10852 0 c -2-1 --> break c ( b^{9, 68}_2 ∧ b^{9, 68}_1 ∧ -b^{9, 68}_0 ∧ -p_612) -> break c in CNF: c -b^{9, 68}_2 ∨ -b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ p_612 ∨ break c in DIMACS: -10847 -10848 10849 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 68}_2 ∧ -b^{9, 68}_1 ∧ -b^{9, 68}_0 ∧ true) c in CNF: c -b^{9, 68}_2 ∨ b^{9, 68}_1 ∨ b^{9, 68}_0 ∨ false c in DIMACS: -10847 10848 10849 0 c 3 does not represent an automaton state. c -(-b^{9, 68}_2 ∧ b^{9, 68}_1 ∧ b^{9, 68}_0 ∧ true) c in CNF: c b^{9, 68}_2 ∨ -b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ false c in DIMACS: 10847 -10848 -10849 0 c -3 does not represent an automaton state. c -( b^{9, 68}_2 ∧ b^{9, 68}_1 ∧ b^{9, 68}_0 ∧ true) c in CNF: c -b^{9, 68}_2 ∨ -b^{9, 68}_1 ∨ -b^{9, 68}_0 ∨ false c in DIMACS: -10847 -10848 -10849 0 c i = 69 c -2+1 --> -1 c ( b^{9, 69}_2 ∧ b^{9, 69}_1 ∧ -b^{9, 69}_0 ∧ p_621) -> ( b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ b^{9, 70}_0) c in CNF: c -b^{9, 69}_2 ∨ -b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ -p_621 ∨ b^{9, 70}_2 c -b^{9, 69}_2 ∨ -b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ -p_621 ∨ -b^{9, 70}_1 c -b^{9, 69}_2 ∨ -b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ -p_621 ∨ b^{9, 70}_0 c in DIMACS: -10850 -10851 10852 -621 10853 0 -10850 -10851 10852 -621 -10854 0 -10850 -10851 10852 -621 10855 0 c -1+1 --> 0 c ( b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ b^{9, 69}_0 ∧ p_621) -> (-b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ -b^{9, 70}_0) c in CNF: c -b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ -p_621 ∨ -b^{9, 70}_2 c -b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ -p_621 ∨ -b^{9, 70}_1 c -b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ -p_621 ∨ -b^{9, 70}_0 c in DIMACS: -10850 10851 -10852 -621 -10853 0 -10850 10851 -10852 -621 -10854 0 -10850 10851 -10852 -621 -10855 0 c 0+1 --> 1 c (-b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ -b^{9, 69}_0 ∧ p_621) -> (-b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ b^{9, 70}_0) c in CNF: c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ -p_621 ∨ -b^{9, 70}_2 c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ -p_621 ∨ -b^{9, 70}_1 c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ -p_621 ∨ b^{9, 70}_0 c in DIMACS: 10850 10851 10852 -621 -10853 0 10850 10851 10852 -621 -10854 0 10850 10851 10852 -621 10855 0 c 1+1 --> 2 c (-b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ b^{9, 69}_0 ∧ p_621) -> (-b^{9, 70}_2 ∧ b^{9, 70}_1 ∧ -b^{9, 70}_0) c in CNF: c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ -p_621 ∨ -b^{9, 70}_2 c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ -p_621 ∨ b^{9, 70}_1 c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ -p_621 ∨ -b^{9, 70}_0 c in DIMACS: 10850 10851 -10852 -621 -10853 0 10850 10851 -10852 -621 10854 0 10850 10851 -10852 -621 -10855 0 c 2+1 --> break c (-b^{9, 69}_2 ∧ b^{9, 69}_1 ∧ -b^{9, 69}_0 ∧ p_621) -> break c in CNF: c b^{9, 69}_2 ∨ -b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ -p_621 ∨ break c in DIMACS: 10850 -10851 10852 -621 1162 0 c 2-1 --> 1 c (-b^{9, 69}_2 ∧ b^{9, 69}_1 ∧ -b^{9, 69}_0 ∧ -p_621) -> (-b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ b^{9, 70}_0) c in CNF: c b^{9, 69}_2 ∨ -b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ p_621 ∨ -b^{9, 70}_2 c b^{9, 69}_2 ∨ -b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ p_621 ∨ -b^{9, 70}_1 c b^{9, 69}_2 ∨ -b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ p_621 ∨ b^{9, 70}_0 c in DIMACS: 10850 -10851 10852 621 -10853 0 10850 -10851 10852 621 -10854 0 10850 -10851 10852 621 10855 0 c 1-1 --> 0 c (-b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ b^{9, 69}_0 ∧ -p_621) -> (-b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ -b^{9, 70}_0) c in CNF: c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ p_621 ∨ -b^{9, 70}_2 c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ p_621 ∨ -b^{9, 70}_1 c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ p_621 ∨ -b^{9, 70}_0 c in DIMACS: 10850 10851 -10852 621 -10853 0 10850 10851 -10852 621 -10854 0 10850 10851 -10852 621 -10855 0 c 0-1 --> -1 c (-b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ -b^{9, 69}_0 ∧ -p_621) -> ( b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ b^{9, 70}_0) c in CNF: c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ p_621 ∨ b^{9, 70}_2 c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ p_621 ∨ -b^{9, 70}_1 c b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ p_621 ∨ b^{9, 70}_0 c in DIMACS: 10850 10851 10852 621 10853 0 10850 10851 10852 621 -10854 0 10850 10851 10852 621 10855 0 c -1-1 --> -2 c ( b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ b^{9, 69}_0 ∧ -p_621) -> ( b^{9, 70}_2 ∧ b^{9, 70}_1 ∧ -b^{9, 70}_0) c in CNF: c -b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ p_621 ∨ b^{9, 70}_2 c -b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ p_621 ∨ b^{9, 70}_1 c -b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ p_621 ∨ -b^{9, 70}_0 c in DIMACS: -10850 10851 -10852 621 10853 0 -10850 10851 -10852 621 10854 0 -10850 10851 -10852 621 -10855 0 c -2-1 --> break c ( b^{9, 69}_2 ∧ b^{9, 69}_1 ∧ -b^{9, 69}_0 ∧ -p_621) -> break c in CNF: c -b^{9, 69}_2 ∨ -b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ p_621 ∨ break c in DIMACS: -10850 -10851 10852 621 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 69}_2 ∧ -b^{9, 69}_1 ∧ -b^{9, 69}_0 ∧ true) c in CNF: c -b^{9, 69}_2 ∨ b^{9, 69}_1 ∨ b^{9, 69}_0 ∨ false c in DIMACS: -10850 10851 10852 0 c 3 does not represent an automaton state. c -(-b^{9, 69}_2 ∧ b^{9, 69}_1 ∧ b^{9, 69}_0 ∧ true) c in CNF: c b^{9, 69}_2 ∨ -b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ false c in DIMACS: 10850 -10851 -10852 0 c -3 does not represent an automaton state. c -( b^{9, 69}_2 ∧ b^{9, 69}_1 ∧ b^{9, 69}_0 ∧ true) c in CNF: c -b^{9, 69}_2 ∨ -b^{9, 69}_1 ∨ -b^{9, 69}_0 ∨ false c in DIMACS: -10850 -10851 -10852 0 c i = 70 c -2+1 --> -1 c ( b^{9, 70}_2 ∧ b^{9, 70}_1 ∧ -b^{9, 70}_0 ∧ p_630) -> ( b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ b^{9, 71}_0) c in CNF: c -b^{9, 70}_2 ∨ -b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ -p_630 ∨ b^{9, 71}_2 c -b^{9, 70}_2 ∨ -b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ -p_630 ∨ -b^{9, 71}_1 c -b^{9, 70}_2 ∨ -b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ -p_630 ∨ b^{9, 71}_0 c in DIMACS: -10853 -10854 10855 -630 10856 0 -10853 -10854 10855 -630 -10857 0 -10853 -10854 10855 -630 10858 0 c -1+1 --> 0 c ( b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ b^{9, 70}_0 ∧ p_630) -> (-b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ -b^{9, 71}_0) c in CNF: c -b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ -p_630 ∨ -b^{9, 71}_2 c -b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ -p_630 ∨ -b^{9, 71}_1 c -b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ -p_630 ∨ -b^{9, 71}_0 c in DIMACS: -10853 10854 -10855 -630 -10856 0 -10853 10854 -10855 -630 -10857 0 -10853 10854 -10855 -630 -10858 0 c 0+1 --> 1 c (-b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ -b^{9, 70}_0 ∧ p_630) -> (-b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ b^{9, 71}_0) c in CNF: c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ -p_630 ∨ -b^{9, 71}_2 c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ -p_630 ∨ -b^{9, 71}_1 c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ -p_630 ∨ b^{9, 71}_0 c in DIMACS: 10853 10854 10855 -630 -10856 0 10853 10854 10855 -630 -10857 0 10853 10854 10855 -630 10858 0 c 1+1 --> 2 c (-b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ b^{9, 70}_0 ∧ p_630) -> (-b^{9, 71}_2 ∧ b^{9, 71}_1 ∧ -b^{9, 71}_0) c in CNF: c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ -p_630 ∨ -b^{9, 71}_2 c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ -p_630 ∨ b^{9, 71}_1 c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ -p_630 ∨ -b^{9, 71}_0 c in DIMACS: 10853 10854 -10855 -630 -10856 0 10853 10854 -10855 -630 10857 0 10853 10854 -10855 -630 -10858 0 c 2+1 --> break c (-b^{9, 70}_2 ∧ b^{9, 70}_1 ∧ -b^{9, 70}_0 ∧ p_630) -> break c in CNF: c b^{9, 70}_2 ∨ -b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ -p_630 ∨ break c in DIMACS: 10853 -10854 10855 -630 1162 0 c 2-1 --> 1 c (-b^{9, 70}_2 ∧ b^{9, 70}_1 ∧ -b^{9, 70}_0 ∧ -p_630) -> (-b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ b^{9, 71}_0) c in CNF: c b^{9, 70}_2 ∨ -b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ p_630 ∨ -b^{9, 71}_2 c b^{9, 70}_2 ∨ -b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ p_630 ∨ -b^{9, 71}_1 c b^{9, 70}_2 ∨ -b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ p_630 ∨ b^{9, 71}_0 c in DIMACS: 10853 -10854 10855 630 -10856 0 10853 -10854 10855 630 -10857 0 10853 -10854 10855 630 10858 0 c 1-1 --> 0 c (-b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ b^{9, 70}_0 ∧ -p_630) -> (-b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ -b^{9, 71}_0) c in CNF: c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ p_630 ∨ -b^{9, 71}_2 c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ p_630 ∨ -b^{9, 71}_1 c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ p_630 ∨ -b^{9, 71}_0 c in DIMACS: 10853 10854 -10855 630 -10856 0 10853 10854 -10855 630 -10857 0 10853 10854 -10855 630 -10858 0 c 0-1 --> -1 c (-b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ -b^{9, 70}_0 ∧ -p_630) -> ( b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ b^{9, 71}_0) c in CNF: c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ p_630 ∨ b^{9, 71}_2 c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ p_630 ∨ -b^{9, 71}_1 c b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ p_630 ∨ b^{9, 71}_0 c in DIMACS: 10853 10854 10855 630 10856 0 10853 10854 10855 630 -10857 0 10853 10854 10855 630 10858 0 c -1-1 --> -2 c ( b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ b^{9, 70}_0 ∧ -p_630) -> ( b^{9, 71}_2 ∧ b^{9, 71}_1 ∧ -b^{9, 71}_0) c in CNF: c -b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ p_630 ∨ b^{9, 71}_2 c -b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ p_630 ∨ b^{9, 71}_1 c -b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ p_630 ∨ -b^{9, 71}_0 c in DIMACS: -10853 10854 -10855 630 10856 0 -10853 10854 -10855 630 10857 0 -10853 10854 -10855 630 -10858 0 c -2-1 --> break c ( b^{9, 70}_2 ∧ b^{9, 70}_1 ∧ -b^{9, 70}_0 ∧ -p_630) -> break c in CNF: c -b^{9, 70}_2 ∨ -b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ p_630 ∨ break c in DIMACS: -10853 -10854 10855 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 70}_2 ∧ -b^{9, 70}_1 ∧ -b^{9, 70}_0 ∧ true) c in CNF: c -b^{9, 70}_2 ∨ b^{9, 70}_1 ∨ b^{9, 70}_0 ∨ false c in DIMACS: -10853 10854 10855 0 c 3 does not represent an automaton state. c -(-b^{9, 70}_2 ∧ b^{9, 70}_1 ∧ b^{9, 70}_0 ∧ true) c in CNF: c b^{9, 70}_2 ∨ -b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ false c in DIMACS: 10853 -10854 -10855 0 c -3 does not represent an automaton state. c -( b^{9, 70}_2 ∧ b^{9, 70}_1 ∧ b^{9, 70}_0 ∧ true) c in CNF: c -b^{9, 70}_2 ∨ -b^{9, 70}_1 ∨ -b^{9, 70}_0 ∨ false c in DIMACS: -10853 -10854 -10855 0 c i = 71 c -2+1 --> -1 c ( b^{9, 71}_2 ∧ b^{9, 71}_1 ∧ -b^{9, 71}_0 ∧ p_639) -> ( b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ b^{9, 72}_0) c in CNF: c -b^{9, 71}_2 ∨ -b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ -p_639 ∨ b^{9, 72}_2 c -b^{9, 71}_2 ∨ -b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ -p_639 ∨ -b^{9, 72}_1 c -b^{9, 71}_2 ∨ -b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ -p_639 ∨ b^{9, 72}_0 c in DIMACS: -10856 -10857 10858 -639 10859 0 -10856 -10857 10858 -639 -10860 0 -10856 -10857 10858 -639 10861 0 c -1+1 --> 0 c ( b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ b^{9, 71}_0 ∧ p_639) -> (-b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ -b^{9, 72}_0) c in CNF: c -b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ -p_639 ∨ -b^{9, 72}_2 c -b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ -p_639 ∨ -b^{9, 72}_1 c -b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ -p_639 ∨ -b^{9, 72}_0 c in DIMACS: -10856 10857 -10858 -639 -10859 0 -10856 10857 -10858 -639 -10860 0 -10856 10857 -10858 -639 -10861 0 c 0+1 --> 1 c (-b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ -b^{9, 71}_0 ∧ p_639) -> (-b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ b^{9, 72}_0) c in CNF: c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ -p_639 ∨ -b^{9, 72}_2 c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ -p_639 ∨ -b^{9, 72}_1 c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ -p_639 ∨ b^{9, 72}_0 c in DIMACS: 10856 10857 10858 -639 -10859 0 10856 10857 10858 -639 -10860 0 10856 10857 10858 -639 10861 0 c 1+1 --> 2 c (-b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ b^{9, 71}_0 ∧ p_639) -> (-b^{9, 72}_2 ∧ b^{9, 72}_1 ∧ -b^{9, 72}_0) c in CNF: c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ -p_639 ∨ -b^{9, 72}_2 c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ -p_639 ∨ b^{9, 72}_1 c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ -p_639 ∨ -b^{9, 72}_0 c in DIMACS: 10856 10857 -10858 -639 -10859 0 10856 10857 -10858 -639 10860 0 10856 10857 -10858 -639 -10861 0 c 2+1 --> break c (-b^{9, 71}_2 ∧ b^{9, 71}_1 ∧ -b^{9, 71}_0 ∧ p_639) -> break c in CNF: c b^{9, 71}_2 ∨ -b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ -p_639 ∨ break c in DIMACS: 10856 -10857 10858 -639 1162 0 c 2-1 --> 1 c (-b^{9, 71}_2 ∧ b^{9, 71}_1 ∧ -b^{9, 71}_0 ∧ -p_639) -> (-b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ b^{9, 72}_0) c in CNF: c b^{9, 71}_2 ∨ -b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ p_639 ∨ -b^{9, 72}_2 c b^{9, 71}_2 ∨ -b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ p_639 ∨ -b^{9, 72}_1 c b^{9, 71}_2 ∨ -b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ p_639 ∨ b^{9, 72}_0 c in DIMACS: 10856 -10857 10858 639 -10859 0 10856 -10857 10858 639 -10860 0 10856 -10857 10858 639 10861 0 c 1-1 --> 0 c (-b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ b^{9, 71}_0 ∧ -p_639) -> (-b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ -b^{9, 72}_0) c in CNF: c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ p_639 ∨ -b^{9, 72}_2 c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ p_639 ∨ -b^{9, 72}_1 c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ p_639 ∨ -b^{9, 72}_0 c in DIMACS: 10856 10857 -10858 639 -10859 0 10856 10857 -10858 639 -10860 0 10856 10857 -10858 639 -10861 0 c 0-1 --> -1 c (-b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ -b^{9, 71}_0 ∧ -p_639) -> ( b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ b^{9, 72}_0) c in CNF: c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ p_639 ∨ b^{9, 72}_2 c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ p_639 ∨ -b^{9, 72}_1 c b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ p_639 ∨ b^{9, 72}_0 c in DIMACS: 10856 10857 10858 639 10859 0 10856 10857 10858 639 -10860 0 10856 10857 10858 639 10861 0 c -1-1 --> -2 c ( b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ b^{9, 71}_0 ∧ -p_639) -> ( b^{9, 72}_2 ∧ b^{9, 72}_1 ∧ -b^{9, 72}_0) c in CNF: c -b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ p_639 ∨ b^{9, 72}_2 c -b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ p_639 ∨ b^{9, 72}_1 c -b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ p_639 ∨ -b^{9, 72}_0 c in DIMACS: -10856 10857 -10858 639 10859 0 -10856 10857 -10858 639 10860 0 -10856 10857 -10858 639 -10861 0 c -2-1 --> break c ( b^{9, 71}_2 ∧ b^{9, 71}_1 ∧ -b^{9, 71}_0 ∧ -p_639) -> break c in CNF: c -b^{9, 71}_2 ∨ -b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ p_639 ∨ break c in DIMACS: -10856 -10857 10858 639 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 71}_2 ∧ -b^{9, 71}_1 ∧ -b^{9, 71}_0 ∧ true) c in CNF: c -b^{9, 71}_2 ∨ b^{9, 71}_1 ∨ b^{9, 71}_0 ∨ false c in DIMACS: -10856 10857 10858 0 c 3 does not represent an automaton state. c -(-b^{9, 71}_2 ∧ b^{9, 71}_1 ∧ b^{9, 71}_0 ∧ true) c in CNF: c b^{9, 71}_2 ∨ -b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ false c in DIMACS: 10856 -10857 -10858 0 c -3 does not represent an automaton state. c -( b^{9, 71}_2 ∧ b^{9, 71}_1 ∧ b^{9, 71}_0 ∧ true) c in CNF: c -b^{9, 71}_2 ∨ -b^{9, 71}_1 ∨ -b^{9, 71}_0 ∨ false c in DIMACS: -10856 -10857 -10858 0 c i = 72 c -2+1 --> -1 c ( b^{9, 72}_2 ∧ b^{9, 72}_1 ∧ -b^{9, 72}_0 ∧ p_648) -> ( b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ b^{9, 73}_0) c in CNF: c -b^{9, 72}_2 ∨ -b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ -p_648 ∨ b^{9, 73}_2 c -b^{9, 72}_2 ∨ -b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ -p_648 ∨ -b^{9, 73}_1 c -b^{9, 72}_2 ∨ -b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ -p_648 ∨ b^{9, 73}_0 c in DIMACS: -10859 -10860 10861 -648 10862 0 -10859 -10860 10861 -648 -10863 0 -10859 -10860 10861 -648 10864 0 c -1+1 --> 0 c ( b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ b^{9, 72}_0 ∧ p_648) -> (-b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ -b^{9, 73}_0) c in CNF: c -b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ -p_648 ∨ -b^{9, 73}_2 c -b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ -p_648 ∨ -b^{9, 73}_1 c -b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ -p_648 ∨ -b^{9, 73}_0 c in DIMACS: -10859 10860 -10861 -648 -10862 0 -10859 10860 -10861 -648 -10863 0 -10859 10860 -10861 -648 -10864 0 c 0+1 --> 1 c (-b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ -b^{9, 72}_0 ∧ p_648) -> (-b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ b^{9, 73}_0) c in CNF: c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ -p_648 ∨ -b^{9, 73}_2 c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ -p_648 ∨ -b^{9, 73}_1 c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ -p_648 ∨ b^{9, 73}_0 c in DIMACS: 10859 10860 10861 -648 -10862 0 10859 10860 10861 -648 -10863 0 10859 10860 10861 -648 10864 0 c 1+1 --> 2 c (-b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ b^{9, 72}_0 ∧ p_648) -> (-b^{9, 73}_2 ∧ b^{9, 73}_1 ∧ -b^{9, 73}_0) c in CNF: c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ -p_648 ∨ -b^{9, 73}_2 c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ -p_648 ∨ b^{9, 73}_1 c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ -p_648 ∨ -b^{9, 73}_0 c in DIMACS: 10859 10860 -10861 -648 -10862 0 10859 10860 -10861 -648 10863 0 10859 10860 -10861 -648 -10864 0 c 2+1 --> break c (-b^{9, 72}_2 ∧ b^{9, 72}_1 ∧ -b^{9, 72}_0 ∧ p_648) -> break c in CNF: c b^{9, 72}_2 ∨ -b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ -p_648 ∨ break c in DIMACS: 10859 -10860 10861 -648 1162 0 c 2-1 --> 1 c (-b^{9, 72}_2 ∧ b^{9, 72}_1 ∧ -b^{9, 72}_0 ∧ -p_648) -> (-b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ b^{9, 73}_0) c in CNF: c b^{9, 72}_2 ∨ -b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ p_648 ∨ -b^{9, 73}_2 c b^{9, 72}_2 ∨ -b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ p_648 ∨ -b^{9, 73}_1 c b^{9, 72}_2 ∨ -b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ p_648 ∨ b^{9, 73}_0 c in DIMACS: 10859 -10860 10861 648 -10862 0 10859 -10860 10861 648 -10863 0 10859 -10860 10861 648 10864 0 c 1-1 --> 0 c (-b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ b^{9, 72}_0 ∧ -p_648) -> (-b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ -b^{9, 73}_0) c in CNF: c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ p_648 ∨ -b^{9, 73}_2 c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ p_648 ∨ -b^{9, 73}_1 c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ p_648 ∨ -b^{9, 73}_0 c in DIMACS: 10859 10860 -10861 648 -10862 0 10859 10860 -10861 648 -10863 0 10859 10860 -10861 648 -10864 0 c 0-1 --> -1 c (-b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ -b^{9, 72}_0 ∧ -p_648) -> ( b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ b^{9, 73}_0) c in CNF: c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ p_648 ∨ b^{9, 73}_2 c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ p_648 ∨ -b^{9, 73}_1 c b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ p_648 ∨ b^{9, 73}_0 c in DIMACS: 10859 10860 10861 648 10862 0 10859 10860 10861 648 -10863 0 10859 10860 10861 648 10864 0 c -1-1 --> -2 c ( b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ b^{9, 72}_0 ∧ -p_648) -> ( b^{9, 73}_2 ∧ b^{9, 73}_1 ∧ -b^{9, 73}_0) c in CNF: c -b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ p_648 ∨ b^{9, 73}_2 c -b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ p_648 ∨ b^{9, 73}_1 c -b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ p_648 ∨ -b^{9, 73}_0 c in DIMACS: -10859 10860 -10861 648 10862 0 -10859 10860 -10861 648 10863 0 -10859 10860 -10861 648 -10864 0 c -2-1 --> break c ( b^{9, 72}_2 ∧ b^{9, 72}_1 ∧ -b^{9, 72}_0 ∧ -p_648) -> break c in CNF: c -b^{9, 72}_2 ∨ -b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ p_648 ∨ break c in DIMACS: -10859 -10860 10861 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 72}_2 ∧ -b^{9, 72}_1 ∧ -b^{9, 72}_0 ∧ true) c in CNF: c -b^{9, 72}_2 ∨ b^{9, 72}_1 ∨ b^{9, 72}_0 ∨ false c in DIMACS: -10859 10860 10861 0 c 3 does not represent an automaton state. c -(-b^{9, 72}_2 ∧ b^{9, 72}_1 ∧ b^{9, 72}_0 ∧ true) c in CNF: c b^{9, 72}_2 ∨ -b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ false c in DIMACS: 10859 -10860 -10861 0 c -3 does not represent an automaton state. c -( b^{9, 72}_2 ∧ b^{9, 72}_1 ∧ b^{9, 72}_0 ∧ true) c in CNF: c -b^{9, 72}_2 ∨ -b^{9, 72}_1 ∨ -b^{9, 72}_0 ∨ false c in DIMACS: -10859 -10860 -10861 0 c i = 73 c -2+1 --> -1 c ( b^{9, 73}_2 ∧ b^{9, 73}_1 ∧ -b^{9, 73}_0 ∧ p_657) -> ( b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ b^{9, 74}_0) c in CNF: c -b^{9, 73}_2 ∨ -b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ -p_657 ∨ b^{9, 74}_2 c -b^{9, 73}_2 ∨ -b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ -p_657 ∨ -b^{9, 74}_1 c -b^{9, 73}_2 ∨ -b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ -p_657 ∨ b^{9, 74}_0 c in DIMACS: -10862 -10863 10864 -657 10865 0 -10862 -10863 10864 -657 -10866 0 -10862 -10863 10864 -657 10867 0 c -1+1 --> 0 c ( b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ b^{9, 73}_0 ∧ p_657) -> (-b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ -b^{9, 74}_0) c in CNF: c -b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ -p_657 ∨ -b^{9, 74}_2 c -b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ -p_657 ∨ -b^{9, 74}_1 c -b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ -p_657 ∨ -b^{9, 74}_0 c in DIMACS: -10862 10863 -10864 -657 -10865 0 -10862 10863 -10864 -657 -10866 0 -10862 10863 -10864 -657 -10867 0 c 0+1 --> 1 c (-b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ -b^{9, 73}_0 ∧ p_657) -> (-b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ b^{9, 74}_0) c in CNF: c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ -p_657 ∨ -b^{9, 74}_2 c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ -p_657 ∨ -b^{9, 74}_1 c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ -p_657 ∨ b^{9, 74}_0 c in DIMACS: 10862 10863 10864 -657 -10865 0 10862 10863 10864 -657 -10866 0 10862 10863 10864 -657 10867 0 c 1+1 --> 2 c (-b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ b^{9, 73}_0 ∧ p_657) -> (-b^{9, 74}_2 ∧ b^{9, 74}_1 ∧ -b^{9, 74}_0) c in CNF: c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ -p_657 ∨ -b^{9, 74}_2 c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ -p_657 ∨ b^{9, 74}_1 c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ -p_657 ∨ -b^{9, 74}_0 c in DIMACS: 10862 10863 -10864 -657 -10865 0 10862 10863 -10864 -657 10866 0 10862 10863 -10864 -657 -10867 0 c 2+1 --> break c (-b^{9, 73}_2 ∧ b^{9, 73}_1 ∧ -b^{9, 73}_0 ∧ p_657) -> break c in CNF: c b^{9, 73}_2 ∨ -b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ -p_657 ∨ break c in DIMACS: 10862 -10863 10864 -657 1162 0 c 2-1 --> 1 c (-b^{9, 73}_2 ∧ b^{9, 73}_1 ∧ -b^{9, 73}_0 ∧ -p_657) -> (-b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ b^{9, 74}_0) c in CNF: c b^{9, 73}_2 ∨ -b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ p_657 ∨ -b^{9, 74}_2 c b^{9, 73}_2 ∨ -b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ p_657 ∨ -b^{9, 74}_1 c b^{9, 73}_2 ∨ -b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ p_657 ∨ b^{9, 74}_0 c in DIMACS: 10862 -10863 10864 657 -10865 0 10862 -10863 10864 657 -10866 0 10862 -10863 10864 657 10867 0 c 1-1 --> 0 c (-b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ b^{9, 73}_0 ∧ -p_657) -> (-b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ -b^{9, 74}_0) c in CNF: c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ p_657 ∨ -b^{9, 74}_2 c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ p_657 ∨ -b^{9, 74}_1 c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ p_657 ∨ -b^{9, 74}_0 c in DIMACS: 10862 10863 -10864 657 -10865 0 10862 10863 -10864 657 -10866 0 10862 10863 -10864 657 -10867 0 c 0-1 --> -1 c (-b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ -b^{9, 73}_0 ∧ -p_657) -> ( b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ b^{9, 74}_0) c in CNF: c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ p_657 ∨ b^{9, 74}_2 c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ p_657 ∨ -b^{9, 74}_1 c b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ p_657 ∨ b^{9, 74}_0 c in DIMACS: 10862 10863 10864 657 10865 0 10862 10863 10864 657 -10866 0 10862 10863 10864 657 10867 0 c -1-1 --> -2 c ( b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ b^{9, 73}_0 ∧ -p_657) -> ( b^{9, 74}_2 ∧ b^{9, 74}_1 ∧ -b^{9, 74}_0) c in CNF: c -b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ p_657 ∨ b^{9, 74}_2 c -b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ p_657 ∨ b^{9, 74}_1 c -b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ p_657 ∨ -b^{9, 74}_0 c in DIMACS: -10862 10863 -10864 657 10865 0 -10862 10863 -10864 657 10866 0 -10862 10863 -10864 657 -10867 0 c -2-1 --> break c ( b^{9, 73}_2 ∧ b^{9, 73}_1 ∧ -b^{9, 73}_0 ∧ -p_657) -> break c in CNF: c -b^{9, 73}_2 ∨ -b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ p_657 ∨ break c in DIMACS: -10862 -10863 10864 657 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 73}_2 ∧ -b^{9, 73}_1 ∧ -b^{9, 73}_0 ∧ true) c in CNF: c -b^{9, 73}_2 ∨ b^{9, 73}_1 ∨ b^{9, 73}_0 ∨ false c in DIMACS: -10862 10863 10864 0 c 3 does not represent an automaton state. c -(-b^{9, 73}_2 ∧ b^{9, 73}_1 ∧ b^{9, 73}_0 ∧ true) c in CNF: c b^{9, 73}_2 ∨ -b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ false c in DIMACS: 10862 -10863 -10864 0 c -3 does not represent an automaton state. c -( b^{9, 73}_2 ∧ b^{9, 73}_1 ∧ b^{9, 73}_0 ∧ true) c in CNF: c -b^{9, 73}_2 ∨ -b^{9, 73}_1 ∨ -b^{9, 73}_0 ∨ false c in DIMACS: -10862 -10863 -10864 0 c i = 74 c -2+1 --> -1 c ( b^{9, 74}_2 ∧ b^{9, 74}_1 ∧ -b^{9, 74}_0 ∧ p_666) -> ( b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ b^{9, 75}_0) c in CNF: c -b^{9, 74}_2 ∨ -b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ -p_666 ∨ b^{9, 75}_2 c -b^{9, 74}_2 ∨ -b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ -p_666 ∨ -b^{9, 75}_1 c -b^{9, 74}_2 ∨ -b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ -p_666 ∨ b^{9, 75}_0 c in DIMACS: -10865 -10866 10867 -666 10868 0 -10865 -10866 10867 -666 -10869 0 -10865 -10866 10867 -666 10870 0 c -1+1 --> 0 c ( b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ b^{9, 74}_0 ∧ p_666) -> (-b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ -b^{9, 75}_0) c in CNF: c -b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ -p_666 ∨ -b^{9, 75}_2 c -b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ -p_666 ∨ -b^{9, 75}_1 c -b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ -p_666 ∨ -b^{9, 75}_0 c in DIMACS: -10865 10866 -10867 -666 -10868 0 -10865 10866 -10867 -666 -10869 0 -10865 10866 -10867 -666 -10870 0 c 0+1 --> 1 c (-b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ -b^{9, 74}_0 ∧ p_666) -> (-b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ b^{9, 75}_0) c in CNF: c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ -p_666 ∨ -b^{9, 75}_2 c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ -p_666 ∨ -b^{9, 75}_1 c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ -p_666 ∨ b^{9, 75}_0 c in DIMACS: 10865 10866 10867 -666 -10868 0 10865 10866 10867 -666 -10869 0 10865 10866 10867 -666 10870 0 c 1+1 --> 2 c (-b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ b^{9, 74}_0 ∧ p_666) -> (-b^{9, 75}_2 ∧ b^{9, 75}_1 ∧ -b^{9, 75}_0) c in CNF: c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ -p_666 ∨ -b^{9, 75}_2 c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ -p_666 ∨ b^{9, 75}_1 c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ -p_666 ∨ -b^{9, 75}_0 c in DIMACS: 10865 10866 -10867 -666 -10868 0 10865 10866 -10867 -666 10869 0 10865 10866 -10867 -666 -10870 0 c 2+1 --> break c (-b^{9, 74}_2 ∧ b^{9, 74}_1 ∧ -b^{9, 74}_0 ∧ p_666) -> break c in CNF: c b^{9, 74}_2 ∨ -b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ -p_666 ∨ break c in DIMACS: 10865 -10866 10867 -666 1162 0 c 2-1 --> 1 c (-b^{9, 74}_2 ∧ b^{9, 74}_1 ∧ -b^{9, 74}_0 ∧ -p_666) -> (-b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ b^{9, 75}_0) c in CNF: c b^{9, 74}_2 ∨ -b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ p_666 ∨ -b^{9, 75}_2 c b^{9, 74}_2 ∨ -b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ p_666 ∨ -b^{9, 75}_1 c b^{9, 74}_2 ∨ -b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ p_666 ∨ b^{9, 75}_0 c in DIMACS: 10865 -10866 10867 666 -10868 0 10865 -10866 10867 666 -10869 0 10865 -10866 10867 666 10870 0 c 1-1 --> 0 c (-b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ b^{9, 74}_0 ∧ -p_666) -> (-b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ -b^{9, 75}_0) c in CNF: c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ p_666 ∨ -b^{9, 75}_2 c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ p_666 ∨ -b^{9, 75}_1 c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ p_666 ∨ -b^{9, 75}_0 c in DIMACS: 10865 10866 -10867 666 -10868 0 10865 10866 -10867 666 -10869 0 10865 10866 -10867 666 -10870 0 c 0-1 --> -1 c (-b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ -b^{9, 74}_0 ∧ -p_666) -> ( b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ b^{9, 75}_0) c in CNF: c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ p_666 ∨ b^{9, 75}_2 c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ p_666 ∨ -b^{9, 75}_1 c b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ p_666 ∨ b^{9, 75}_0 c in DIMACS: 10865 10866 10867 666 10868 0 10865 10866 10867 666 -10869 0 10865 10866 10867 666 10870 0 c -1-1 --> -2 c ( b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ b^{9, 74}_0 ∧ -p_666) -> ( b^{9, 75}_2 ∧ b^{9, 75}_1 ∧ -b^{9, 75}_0) c in CNF: c -b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ p_666 ∨ b^{9, 75}_2 c -b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ p_666 ∨ b^{9, 75}_1 c -b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ p_666 ∨ -b^{9, 75}_0 c in DIMACS: -10865 10866 -10867 666 10868 0 -10865 10866 -10867 666 10869 0 -10865 10866 -10867 666 -10870 0 c -2-1 --> break c ( b^{9, 74}_2 ∧ b^{9, 74}_1 ∧ -b^{9, 74}_0 ∧ -p_666) -> break c in CNF: c -b^{9, 74}_2 ∨ -b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ p_666 ∨ break c in DIMACS: -10865 -10866 10867 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 74}_2 ∧ -b^{9, 74}_1 ∧ -b^{9, 74}_0 ∧ true) c in CNF: c -b^{9, 74}_2 ∨ b^{9, 74}_1 ∨ b^{9, 74}_0 ∨ false c in DIMACS: -10865 10866 10867 0 c 3 does not represent an automaton state. c -(-b^{9, 74}_2 ∧ b^{9, 74}_1 ∧ b^{9, 74}_0 ∧ true) c in CNF: c b^{9, 74}_2 ∨ -b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ false c in DIMACS: 10865 -10866 -10867 0 c -3 does not represent an automaton state. c -( b^{9, 74}_2 ∧ b^{9, 74}_1 ∧ b^{9, 74}_0 ∧ true) c in CNF: c -b^{9, 74}_2 ∨ -b^{9, 74}_1 ∨ -b^{9, 74}_0 ∨ false c in DIMACS: -10865 -10866 -10867 0 c i = 75 c -2+1 --> -1 c ( b^{9, 75}_2 ∧ b^{9, 75}_1 ∧ -b^{9, 75}_0 ∧ p_675) -> ( b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ b^{9, 76}_0) c in CNF: c -b^{9, 75}_2 ∨ -b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ -p_675 ∨ b^{9, 76}_2 c -b^{9, 75}_2 ∨ -b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ -p_675 ∨ -b^{9, 76}_1 c -b^{9, 75}_2 ∨ -b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ -p_675 ∨ b^{9, 76}_0 c in DIMACS: -10868 -10869 10870 -675 10871 0 -10868 -10869 10870 -675 -10872 0 -10868 -10869 10870 -675 10873 0 c -1+1 --> 0 c ( b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ b^{9, 75}_0 ∧ p_675) -> (-b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ -b^{9, 76}_0) c in CNF: c -b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ -p_675 ∨ -b^{9, 76}_2 c -b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ -p_675 ∨ -b^{9, 76}_1 c -b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ -p_675 ∨ -b^{9, 76}_0 c in DIMACS: -10868 10869 -10870 -675 -10871 0 -10868 10869 -10870 -675 -10872 0 -10868 10869 -10870 -675 -10873 0 c 0+1 --> 1 c (-b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ -b^{9, 75}_0 ∧ p_675) -> (-b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ b^{9, 76}_0) c in CNF: c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ -p_675 ∨ -b^{9, 76}_2 c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ -p_675 ∨ -b^{9, 76}_1 c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ -p_675 ∨ b^{9, 76}_0 c in DIMACS: 10868 10869 10870 -675 -10871 0 10868 10869 10870 -675 -10872 0 10868 10869 10870 -675 10873 0 c 1+1 --> 2 c (-b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ b^{9, 75}_0 ∧ p_675) -> (-b^{9, 76}_2 ∧ b^{9, 76}_1 ∧ -b^{9, 76}_0) c in CNF: c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ -p_675 ∨ -b^{9, 76}_2 c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ -p_675 ∨ b^{9, 76}_1 c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ -p_675 ∨ -b^{9, 76}_0 c in DIMACS: 10868 10869 -10870 -675 -10871 0 10868 10869 -10870 -675 10872 0 10868 10869 -10870 -675 -10873 0 c 2+1 --> break c (-b^{9, 75}_2 ∧ b^{9, 75}_1 ∧ -b^{9, 75}_0 ∧ p_675) -> break c in CNF: c b^{9, 75}_2 ∨ -b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ -p_675 ∨ break c in DIMACS: 10868 -10869 10870 -675 1162 0 c 2-1 --> 1 c (-b^{9, 75}_2 ∧ b^{9, 75}_1 ∧ -b^{9, 75}_0 ∧ -p_675) -> (-b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ b^{9, 76}_0) c in CNF: c b^{9, 75}_2 ∨ -b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ p_675 ∨ -b^{9, 76}_2 c b^{9, 75}_2 ∨ -b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ p_675 ∨ -b^{9, 76}_1 c b^{9, 75}_2 ∨ -b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ p_675 ∨ b^{9, 76}_0 c in DIMACS: 10868 -10869 10870 675 -10871 0 10868 -10869 10870 675 -10872 0 10868 -10869 10870 675 10873 0 c 1-1 --> 0 c (-b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ b^{9, 75}_0 ∧ -p_675) -> (-b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ -b^{9, 76}_0) c in CNF: c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ p_675 ∨ -b^{9, 76}_2 c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ p_675 ∨ -b^{9, 76}_1 c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ p_675 ∨ -b^{9, 76}_0 c in DIMACS: 10868 10869 -10870 675 -10871 0 10868 10869 -10870 675 -10872 0 10868 10869 -10870 675 -10873 0 c 0-1 --> -1 c (-b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ -b^{9, 75}_0 ∧ -p_675) -> ( b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ b^{9, 76}_0) c in CNF: c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ p_675 ∨ b^{9, 76}_2 c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ p_675 ∨ -b^{9, 76}_1 c b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ p_675 ∨ b^{9, 76}_0 c in DIMACS: 10868 10869 10870 675 10871 0 10868 10869 10870 675 -10872 0 10868 10869 10870 675 10873 0 c -1-1 --> -2 c ( b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ b^{9, 75}_0 ∧ -p_675) -> ( b^{9, 76}_2 ∧ b^{9, 76}_1 ∧ -b^{9, 76}_0) c in CNF: c -b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ p_675 ∨ b^{9, 76}_2 c -b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ p_675 ∨ b^{9, 76}_1 c -b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ p_675 ∨ -b^{9, 76}_0 c in DIMACS: -10868 10869 -10870 675 10871 0 -10868 10869 -10870 675 10872 0 -10868 10869 -10870 675 -10873 0 c -2-1 --> break c ( b^{9, 75}_2 ∧ b^{9, 75}_1 ∧ -b^{9, 75}_0 ∧ -p_675) -> break c in CNF: c -b^{9, 75}_2 ∨ -b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ p_675 ∨ break c in DIMACS: -10868 -10869 10870 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 75}_2 ∧ -b^{9, 75}_1 ∧ -b^{9, 75}_0 ∧ true) c in CNF: c -b^{9, 75}_2 ∨ b^{9, 75}_1 ∨ b^{9, 75}_0 ∨ false c in DIMACS: -10868 10869 10870 0 c 3 does not represent an automaton state. c -(-b^{9, 75}_2 ∧ b^{9, 75}_1 ∧ b^{9, 75}_0 ∧ true) c in CNF: c b^{9, 75}_2 ∨ -b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ false c in DIMACS: 10868 -10869 -10870 0 c -3 does not represent an automaton state. c -( b^{9, 75}_2 ∧ b^{9, 75}_1 ∧ b^{9, 75}_0 ∧ true) c in CNF: c -b^{9, 75}_2 ∨ -b^{9, 75}_1 ∨ -b^{9, 75}_0 ∨ false c in DIMACS: -10868 -10869 -10870 0 c i = 76 c -2+1 --> -1 c ( b^{9, 76}_2 ∧ b^{9, 76}_1 ∧ -b^{9, 76}_0 ∧ p_684) -> ( b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ b^{9, 77}_0) c in CNF: c -b^{9, 76}_2 ∨ -b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ -p_684 ∨ b^{9, 77}_2 c -b^{9, 76}_2 ∨ -b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ -p_684 ∨ -b^{9, 77}_1 c -b^{9, 76}_2 ∨ -b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ -p_684 ∨ b^{9, 77}_0 c in DIMACS: -10871 -10872 10873 -684 10874 0 -10871 -10872 10873 -684 -10875 0 -10871 -10872 10873 -684 10876 0 c -1+1 --> 0 c ( b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ b^{9, 76}_0 ∧ p_684) -> (-b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ -b^{9, 77}_0) c in CNF: c -b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ -p_684 ∨ -b^{9, 77}_2 c -b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ -p_684 ∨ -b^{9, 77}_1 c -b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ -p_684 ∨ -b^{9, 77}_0 c in DIMACS: -10871 10872 -10873 -684 -10874 0 -10871 10872 -10873 -684 -10875 0 -10871 10872 -10873 -684 -10876 0 c 0+1 --> 1 c (-b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ -b^{9, 76}_0 ∧ p_684) -> (-b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ b^{9, 77}_0) c in CNF: c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ -p_684 ∨ -b^{9, 77}_2 c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ -p_684 ∨ -b^{9, 77}_1 c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ -p_684 ∨ b^{9, 77}_0 c in DIMACS: 10871 10872 10873 -684 -10874 0 10871 10872 10873 -684 -10875 0 10871 10872 10873 -684 10876 0 c 1+1 --> 2 c (-b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ b^{9, 76}_0 ∧ p_684) -> (-b^{9, 77}_2 ∧ b^{9, 77}_1 ∧ -b^{9, 77}_0) c in CNF: c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ -p_684 ∨ -b^{9, 77}_2 c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ -p_684 ∨ b^{9, 77}_1 c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ -p_684 ∨ -b^{9, 77}_0 c in DIMACS: 10871 10872 -10873 -684 -10874 0 10871 10872 -10873 -684 10875 0 10871 10872 -10873 -684 -10876 0 c 2+1 --> break c (-b^{9, 76}_2 ∧ b^{9, 76}_1 ∧ -b^{9, 76}_0 ∧ p_684) -> break c in CNF: c b^{9, 76}_2 ∨ -b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ -p_684 ∨ break c in DIMACS: 10871 -10872 10873 -684 1162 0 c 2-1 --> 1 c (-b^{9, 76}_2 ∧ b^{9, 76}_1 ∧ -b^{9, 76}_0 ∧ -p_684) -> (-b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ b^{9, 77}_0) c in CNF: c b^{9, 76}_2 ∨ -b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ p_684 ∨ -b^{9, 77}_2 c b^{9, 76}_2 ∨ -b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ p_684 ∨ -b^{9, 77}_1 c b^{9, 76}_2 ∨ -b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ p_684 ∨ b^{9, 77}_0 c in DIMACS: 10871 -10872 10873 684 -10874 0 10871 -10872 10873 684 -10875 0 10871 -10872 10873 684 10876 0 c 1-1 --> 0 c (-b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ b^{9, 76}_0 ∧ -p_684) -> (-b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ -b^{9, 77}_0) c in CNF: c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ p_684 ∨ -b^{9, 77}_2 c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ p_684 ∨ -b^{9, 77}_1 c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ p_684 ∨ -b^{9, 77}_0 c in DIMACS: 10871 10872 -10873 684 -10874 0 10871 10872 -10873 684 -10875 0 10871 10872 -10873 684 -10876 0 c 0-1 --> -1 c (-b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ -b^{9, 76}_0 ∧ -p_684) -> ( b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ b^{9, 77}_0) c in CNF: c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ p_684 ∨ b^{9, 77}_2 c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ p_684 ∨ -b^{9, 77}_1 c b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ p_684 ∨ b^{9, 77}_0 c in DIMACS: 10871 10872 10873 684 10874 0 10871 10872 10873 684 -10875 0 10871 10872 10873 684 10876 0 c -1-1 --> -2 c ( b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ b^{9, 76}_0 ∧ -p_684) -> ( b^{9, 77}_2 ∧ b^{9, 77}_1 ∧ -b^{9, 77}_0) c in CNF: c -b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ p_684 ∨ b^{9, 77}_2 c -b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ p_684 ∨ b^{9, 77}_1 c -b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ p_684 ∨ -b^{9, 77}_0 c in DIMACS: -10871 10872 -10873 684 10874 0 -10871 10872 -10873 684 10875 0 -10871 10872 -10873 684 -10876 0 c -2-1 --> break c ( b^{9, 76}_2 ∧ b^{9, 76}_1 ∧ -b^{9, 76}_0 ∧ -p_684) -> break c in CNF: c -b^{9, 76}_2 ∨ -b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ p_684 ∨ break c in DIMACS: -10871 -10872 10873 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 76}_2 ∧ -b^{9, 76}_1 ∧ -b^{9, 76}_0 ∧ true) c in CNF: c -b^{9, 76}_2 ∨ b^{9, 76}_1 ∨ b^{9, 76}_0 ∨ false c in DIMACS: -10871 10872 10873 0 c 3 does not represent an automaton state. c -(-b^{9, 76}_2 ∧ b^{9, 76}_1 ∧ b^{9, 76}_0 ∧ true) c in CNF: c b^{9, 76}_2 ∨ -b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ false c in DIMACS: 10871 -10872 -10873 0 c -3 does not represent an automaton state. c -( b^{9, 76}_2 ∧ b^{9, 76}_1 ∧ b^{9, 76}_0 ∧ true) c in CNF: c -b^{9, 76}_2 ∨ -b^{9, 76}_1 ∨ -b^{9, 76}_0 ∨ false c in DIMACS: -10871 -10872 -10873 0 c i = 77 c -2+1 --> -1 c ( b^{9, 77}_2 ∧ b^{9, 77}_1 ∧ -b^{9, 77}_0 ∧ p_693) -> ( b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ b^{9, 78}_0) c in CNF: c -b^{9, 77}_2 ∨ -b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ -p_693 ∨ b^{9, 78}_2 c -b^{9, 77}_2 ∨ -b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ -p_693 ∨ -b^{9, 78}_1 c -b^{9, 77}_2 ∨ -b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ -p_693 ∨ b^{9, 78}_0 c in DIMACS: -10874 -10875 10876 -693 10877 0 -10874 -10875 10876 -693 -10878 0 -10874 -10875 10876 -693 10879 0 c -1+1 --> 0 c ( b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ b^{9, 77}_0 ∧ p_693) -> (-b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ -b^{9, 78}_0) c in CNF: c -b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ -p_693 ∨ -b^{9, 78}_2 c -b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ -p_693 ∨ -b^{9, 78}_1 c -b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ -p_693 ∨ -b^{9, 78}_0 c in DIMACS: -10874 10875 -10876 -693 -10877 0 -10874 10875 -10876 -693 -10878 0 -10874 10875 -10876 -693 -10879 0 c 0+1 --> 1 c (-b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ -b^{9, 77}_0 ∧ p_693) -> (-b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ b^{9, 78}_0) c in CNF: c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ -p_693 ∨ -b^{9, 78}_2 c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ -p_693 ∨ -b^{9, 78}_1 c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ -p_693 ∨ b^{9, 78}_0 c in DIMACS: 10874 10875 10876 -693 -10877 0 10874 10875 10876 -693 -10878 0 10874 10875 10876 -693 10879 0 c 1+1 --> 2 c (-b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ b^{9, 77}_0 ∧ p_693) -> (-b^{9, 78}_2 ∧ b^{9, 78}_1 ∧ -b^{9, 78}_0) c in CNF: c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ -p_693 ∨ -b^{9, 78}_2 c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ -p_693 ∨ b^{9, 78}_1 c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ -p_693 ∨ -b^{9, 78}_0 c in DIMACS: 10874 10875 -10876 -693 -10877 0 10874 10875 -10876 -693 10878 0 10874 10875 -10876 -693 -10879 0 c 2+1 --> break c (-b^{9, 77}_2 ∧ b^{9, 77}_1 ∧ -b^{9, 77}_0 ∧ p_693) -> break c in CNF: c b^{9, 77}_2 ∨ -b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ -p_693 ∨ break c in DIMACS: 10874 -10875 10876 -693 1162 0 c 2-1 --> 1 c (-b^{9, 77}_2 ∧ b^{9, 77}_1 ∧ -b^{9, 77}_0 ∧ -p_693) -> (-b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ b^{9, 78}_0) c in CNF: c b^{9, 77}_2 ∨ -b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ p_693 ∨ -b^{9, 78}_2 c b^{9, 77}_2 ∨ -b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ p_693 ∨ -b^{9, 78}_1 c b^{9, 77}_2 ∨ -b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ p_693 ∨ b^{9, 78}_0 c in DIMACS: 10874 -10875 10876 693 -10877 0 10874 -10875 10876 693 -10878 0 10874 -10875 10876 693 10879 0 c 1-1 --> 0 c (-b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ b^{9, 77}_0 ∧ -p_693) -> (-b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ -b^{9, 78}_0) c in CNF: c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ p_693 ∨ -b^{9, 78}_2 c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ p_693 ∨ -b^{9, 78}_1 c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ p_693 ∨ -b^{9, 78}_0 c in DIMACS: 10874 10875 -10876 693 -10877 0 10874 10875 -10876 693 -10878 0 10874 10875 -10876 693 -10879 0 c 0-1 --> -1 c (-b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ -b^{9, 77}_0 ∧ -p_693) -> ( b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ b^{9, 78}_0) c in CNF: c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ p_693 ∨ b^{9, 78}_2 c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ p_693 ∨ -b^{9, 78}_1 c b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ p_693 ∨ b^{9, 78}_0 c in DIMACS: 10874 10875 10876 693 10877 0 10874 10875 10876 693 -10878 0 10874 10875 10876 693 10879 0 c -1-1 --> -2 c ( b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ b^{9, 77}_0 ∧ -p_693) -> ( b^{9, 78}_2 ∧ b^{9, 78}_1 ∧ -b^{9, 78}_0) c in CNF: c -b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ p_693 ∨ b^{9, 78}_2 c -b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ p_693 ∨ b^{9, 78}_1 c -b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ p_693 ∨ -b^{9, 78}_0 c in DIMACS: -10874 10875 -10876 693 10877 0 -10874 10875 -10876 693 10878 0 -10874 10875 -10876 693 -10879 0 c -2-1 --> break c ( b^{9, 77}_2 ∧ b^{9, 77}_1 ∧ -b^{9, 77}_0 ∧ -p_693) -> break c in CNF: c -b^{9, 77}_2 ∨ -b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ p_693 ∨ break c in DIMACS: -10874 -10875 10876 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 77}_2 ∧ -b^{9, 77}_1 ∧ -b^{9, 77}_0 ∧ true) c in CNF: c -b^{9, 77}_2 ∨ b^{9, 77}_1 ∨ b^{9, 77}_0 ∨ false c in DIMACS: -10874 10875 10876 0 c 3 does not represent an automaton state. c -(-b^{9, 77}_2 ∧ b^{9, 77}_1 ∧ b^{9, 77}_0 ∧ true) c in CNF: c b^{9, 77}_2 ∨ -b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ false c in DIMACS: 10874 -10875 -10876 0 c -3 does not represent an automaton state. c -( b^{9, 77}_2 ∧ b^{9, 77}_1 ∧ b^{9, 77}_0 ∧ true) c in CNF: c -b^{9, 77}_2 ∨ -b^{9, 77}_1 ∨ -b^{9, 77}_0 ∨ false c in DIMACS: -10874 -10875 -10876 0 c i = 78 c -2+1 --> -1 c ( b^{9, 78}_2 ∧ b^{9, 78}_1 ∧ -b^{9, 78}_0 ∧ p_702) -> ( b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ b^{9, 79}_0) c in CNF: c -b^{9, 78}_2 ∨ -b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ -p_702 ∨ b^{9, 79}_2 c -b^{9, 78}_2 ∨ -b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ -p_702 ∨ -b^{9, 79}_1 c -b^{9, 78}_2 ∨ -b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ -p_702 ∨ b^{9, 79}_0 c in DIMACS: -10877 -10878 10879 -702 10880 0 -10877 -10878 10879 -702 -10881 0 -10877 -10878 10879 -702 10882 0 c -1+1 --> 0 c ( b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ b^{9, 78}_0 ∧ p_702) -> (-b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ -b^{9, 79}_0) c in CNF: c -b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ -p_702 ∨ -b^{9, 79}_2 c -b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ -p_702 ∨ -b^{9, 79}_1 c -b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ -p_702 ∨ -b^{9, 79}_0 c in DIMACS: -10877 10878 -10879 -702 -10880 0 -10877 10878 -10879 -702 -10881 0 -10877 10878 -10879 -702 -10882 0 c 0+1 --> 1 c (-b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ -b^{9, 78}_0 ∧ p_702) -> (-b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ b^{9, 79}_0) c in CNF: c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ -p_702 ∨ -b^{9, 79}_2 c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ -p_702 ∨ -b^{9, 79}_1 c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ -p_702 ∨ b^{9, 79}_0 c in DIMACS: 10877 10878 10879 -702 -10880 0 10877 10878 10879 -702 -10881 0 10877 10878 10879 -702 10882 0 c 1+1 --> 2 c (-b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ b^{9, 78}_0 ∧ p_702) -> (-b^{9, 79}_2 ∧ b^{9, 79}_1 ∧ -b^{9, 79}_0) c in CNF: c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ -p_702 ∨ -b^{9, 79}_2 c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ -p_702 ∨ b^{9, 79}_1 c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ -p_702 ∨ -b^{9, 79}_0 c in DIMACS: 10877 10878 -10879 -702 -10880 0 10877 10878 -10879 -702 10881 0 10877 10878 -10879 -702 -10882 0 c 2+1 --> break c (-b^{9, 78}_2 ∧ b^{9, 78}_1 ∧ -b^{9, 78}_0 ∧ p_702) -> break c in CNF: c b^{9, 78}_2 ∨ -b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ -p_702 ∨ break c in DIMACS: 10877 -10878 10879 -702 1162 0 c 2-1 --> 1 c (-b^{9, 78}_2 ∧ b^{9, 78}_1 ∧ -b^{9, 78}_0 ∧ -p_702) -> (-b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ b^{9, 79}_0) c in CNF: c b^{9, 78}_2 ∨ -b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ p_702 ∨ -b^{9, 79}_2 c b^{9, 78}_2 ∨ -b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ p_702 ∨ -b^{9, 79}_1 c b^{9, 78}_2 ∨ -b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ p_702 ∨ b^{9, 79}_0 c in DIMACS: 10877 -10878 10879 702 -10880 0 10877 -10878 10879 702 -10881 0 10877 -10878 10879 702 10882 0 c 1-1 --> 0 c (-b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ b^{9, 78}_0 ∧ -p_702) -> (-b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ -b^{9, 79}_0) c in CNF: c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ p_702 ∨ -b^{9, 79}_2 c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ p_702 ∨ -b^{9, 79}_1 c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ p_702 ∨ -b^{9, 79}_0 c in DIMACS: 10877 10878 -10879 702 -10880 0 10877 10878 -10879 702 -10881 0 10877 10878 -10879 702 -10882 0 c 0-1 --> -1 c (-b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ -b^{9, 78}_0 ∧ -p_702) -> ( b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ b^{9, 79}_0) c in CNF: c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ p_702 ∨ b^{9, 79}_2 c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ p_702 ∨ -b^{9, 79}_1 c b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ p_702 ∨ b^{9, 79}_0 c in DIMACS: 10877 10878 10879 702 10880 0 10877 10878 10879 702 -10881 0 10877 10878 10879 702 10882 0 c -1-1 --> -2 c ( b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ b^{9, 78}_0 ∧ -p_702) -> ( b^{9, 79}_2 ∧ b^{9, 79}_1 ∧ -b^{9, 79}_0) c in CNF: c -b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ p_702 ∨ b^{9, 79}_2 c -b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ p_702 ∨ b^{9, 79}_1 c -b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ p_702 ∨ -b^{9, 79}_0 c in DIMACS: -10877 10878 -10879 702 10880 0 -10877 10878 -10879 702 10881 0 -10877 10878 -10879 702 -10882 0 c -2-1 --> break c ( b^{9, 78}_2 ∧ b^{9, 78}_1 ∧ -b^{9, 78}_0 ∧ -p_702) -> break c in CNF: c -b^{9, 78}_2 ∨ -b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ p_702 ∨ break c in DIMACS: -10877 -10878 10879 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 78}_2 ∧ -b^{9, 78}_1 ∧ -b^{9, 78}_0 ∧ true) c in CNF: c -b^{9, 78}_2 ∨ b^{9, 78}_1 ∨ b^{9, 78}_0 ∨ false c in DIMACS: -10877 10878 10879 0 c 3 does not represent an automaton state. c -(-b^{9, 78}_2 ∧ b^{9, 78}_1 ∧ b^{9, 78}_0 ∧ true) c in CNF: c b^{9, 78}_2 ∨ -b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ false c in DIMACS: 10877 -10878 -10879 0 c -3 does not represent an automaton state. c -( b^{9, 78}_2 ∧ b^{9, 78}_1 ∧ b^{9, 78}_0 ∧ true) c in CNF: c -b^{9, 78}_2 ∨ -b^{9, 78}_1 ∨ -b^{9, 78}_0 ∨ false c in DIMACS: -10877 -10878 -10879 0 c i = 79 c -2+1 --> -1 c ( b^{9, 79}_2 ∧ b^{9, 79}_1 ∧ -b^{9, 79}_0 ∧ p_711) -> ( b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ b^{9, 80}_0) c in CNF: c -b^{9, 79}_2 ∨ -b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ -p_711 ∨ b^{9, 80}_2 c -b^{9, 79}_2 ∨ -b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ -p_711 ∨ -b^{9, 80}_1 c -b^{9, 79}_2 ∨ -b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ -p_711 ∨ b^{9, 80}_0 c in DIMACS: -10880 -10881 10882 -711 10883 0 -10880 -10881 10882 -711 -10884 0 -10880 -10881 10882 -711 10885 0 c -1+1 --> 0 c ( b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ b^{9, 79}_0 ∧ p_711) -> (-b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ -b^{9, 80}_0) c in CNF: c -b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ -p_711 ∨ -b^{9, 80}_2 c -b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ -p_711 ∨ -b^{9, 80}_1 c -b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ -p_711 ∨ -b^{9, 80}_0 c in DIMACS: -10880 10881 -10882 -711 -10883 0 -10880 10881 -10882 -711 -10884 0 -10880 10881 -10882 -711 -10885 0 c 0+1 --> 1 c (-b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ -b^{9, 79}_0 ∧ p_711) -> (-b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ b^{9, 80}_0) c in CNF: c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ -p_711 ∨ -b^{9, 80}_2 c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ -p_711 ∨ -b^{9, 80}_1 c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ -p_711 ∨ b^{9, 80}_0 c in DIMACS: 10880 10881 10882 -711 -10883 0 10880 10881 10882 -711 -10884 0 10880 10881 10882 -711 10885 0 c 1+1 --> 2 c (-b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ b^{9, 79}_0 ∧ p_711) -> (-b^{9, 80}_2 ∧ b^{9, 80}_1 ∧ -b^{9, 80}_0) c in CNF: c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ -p_711 ∨ -b^{9, 80}_2 c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ -p_711 ∨ b^{9, 80}_1 c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ -p_711 ∨ -b^{9, 80}_0 c in DIMACS: 10880 10881 -10882 -711 -10883 0 10880 10881 -10882 -711 10884 0 10880 10881 -10882 -711 -10885 0 c 2+1 --> break c (-b^{9, 79}_2 ∧ b^{9, 79}_1 ∧ -b^{9, 79}_0 ∧ p_711) -> break c in CNF: c b^{9, 79}_2 ∨ -b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ -p_711 ∨ break c in DIMACS: 10880 -10881 10882 -711 1162 0 c 2-1 --> 1 c (-b^{9, 79}_2 ∧ b^{9, 79}_1 ∧ -b^{9, 79}_0 ∧ -p_711) -> (-b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ b^{9, 80}_0) c in CNF: c b^{9, 79}_2 ∨ -b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ p_711 ∨ -b^{9, 80}_2 c b^{9, 79}_2 ∨ -b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ p_711 ∨ -b^{9, 80}_1 c b^{9, 79}_2 ∨ -b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ p_711 ∨ b^{9, 80}_0 c in DIMACS: 10880 -10881 10882 711 -10883 0 10880 -10881 10882 711 -10884 0 10880 -10881 10882 711 10885 0 c 1-1 --> 0 c (-b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ b^{9, 79}_0 ∧ -p_711) -> (-b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ -b^{9, 80}_0) c in CNF: c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ p_711 ∨ -b^{9, 80}_2 c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ p_711 ∨ -b^{9, 80}_1 c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ p_711 ∨ -b^{9, 80}_0 c in DIMACS: 10880 10881 -10882 711 -10883 0 10880 10881 -10882 711 -10884 0 10880 10881 -10882 711 -10885 0 c 0-1 --> -1 c (-b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ -b^{9, 79}_0 ∧ -p_711) -> ( b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ b^{9, 80}_0) c in CNF: c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ p_711 ∨ b^{9, 80}_2 c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ p_711 ∨ -b^{9, 80}_1 c b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ p_711 ∨ b^{9, 80}_0 c in DIMACS: 10880 10881 10882 711 10883 0 10880 10881 10882 711 -10884 0 10880 10881 10882 711 10885 0 c -1-1 --> -2 c ( b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ b^{9, 79}_0 ∧ -p_711) -> ( b^{9, 80}_2 ∧ b^{9, 80}_1 ∧ -b^{9, 80}_0) c in CNF: c -b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ p_711 ∨ b^{9, 80}_2 c -b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ p_711 ∨ b^{9, 80}_1 c -b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ p_711 ∨ -b^{9, 80}_0 c in DIMACS: -10880 10881 -10882 711 10883 0 -10880 10881 -10882 711 10884 0 -10880 10881 -10882 711 -10885 0 c -2-1 --> break c ( b^{9, 79}_2 ∧ b^{9, 79}_1 ∧ -b^{9, 79}_0 ∧ -p_711) -> break c in CNF: c -b^{9, 79}_2 ∨ -b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ p_711 ∨ break c in DIMACS: -10880 -10881 10882 711 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 79}_2 ∧ -b^{9, 79}_1 ∧ -b^{9, 79}_0 ∧ true) c in CNF: c -b^{9, 79}_2 ∨ b^{9, 79}_1 ∨ b^{9, 79}_0 ∨ false c in DIMACS: -10880 10881 10882 0 c 3 does not represent an automaton state. c -(-b^{9, 79}_2 ∧ b^{9, 79}_1 ∧ b^{9, 79}_0 ∧ true) c in CNF: c b^{9, 79}_2 ∨ -b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ false c in DIMACS: 10880 -10881 -10882 0 c -3 does not represent an automaton state. c -( b^{9, 79}_2 ∧ b^{9, 79}_1 ∧ b^{9, 79}_0 ∧ true) c in CNF: c -b^{9, 79}_2 ∨ -b^{9, 79}_1 ∨ -b^{9, 79}_0 ∨ false c in DIMACS: -10880 -10881 -10882 0 c i = 80 c -2+1 --> -1 c ( b^{9, 80}_2 ∧ b^{9, 80}_1 ∧ -b^{9, 80}_0 ∧ p_720) -> ( b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ b^{9, 81}_0) c in CNF: c -b^{9, 80}_2 ∨ -b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ -p_720 ∨ b^{9, 81}_2 c -b^{9, 80}_2 ∨ -b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ -p_720 ∨ -b^{9, 81}_1 c -b^{9, 80}_2 ∨ -b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ -p_720 ∨ b^{9, 81}_0 c in DIMACS: -10883 -10884 10885 -720 10886 0 -10883 -10884 10885 -720 -10887 0 -10883 -10884 10885 -720 10888 0 c -1+1 --> 0 c ( b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ b^{9, 80}_0 ∧ p_720) -> (-b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ -b^{9, 81}_0) c in CNF: c -b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ -p_720 ∨ -b^{9, 81}_2 c -b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ -p_720 ∨ -b^{9, 81}_1 c -b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ -p_720 ∨ -b^{9, 81}_0 c in DIMACS: -10883 10884 -10885 -720 -10886 0 -10883 10884 -10885 -720 -10887 0 -10883 10884 -10885 -720 -10888 0 c 0+1 --> 1 c (-b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ -b^{9, 80}_0 ∧ p_720) -> (-b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ b^{9, 81}_0) c in CNF: c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ -p_720 ∨ -b^{9, 81}_2 c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ -p_720 ∨ -b^{9, 81}_1 c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ -p_720 ∨ b^{9, 81}_0 c in DIMACS: 10883 10884 10885 -720 -10886 0 10883 10884 10885 -720 -10887 0 10883 10884 10885 -720 10888 0 c 1+1 --> 2 c (-b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ b^{9, 80}_0 ∧ p_720) -> (-b^{9, 81}_2 ∧ b^{9, 81}_1 ∧ -b^{9, 81}_0) c in CNF: c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ -p_720 ∨ -b^{9, 81}_2 c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ -p_720 ∨ b^{9, 81}_1 c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ -p_720 ∨ -b^{9, 81}_0 c in DIMACS: 10883 10884 -10885 -720 -10886 0 10883 10884 -10885 -720 10887 0 10883 10884 -10885 -720 -10888 0 c 2+1 --> break c (-b^{9, 80}_2 ∧ b^{9, 80}_1 ∧ -b^{9, 80}_0 ∧ p_720) -> break c in CNF: c b^{9, 80}_2 ∨ -b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ -p_720 ∨ break c in DIMACS: 10883 -10884 10885 -720 1162 0 c 2-1 --> 1 c (-b^{9, 80}_2 ∧ b^{9, 80}_1 ∧ -b^{9, 80}_0 ∧ -p_720) -> (-b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ b^{9, 81}_0) c in CNF: c b^{9, 80}_2 ∨ -b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ p_720 ∨ -b^{9, 81}_2 c b^{9, 80}_2 ∨ -b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ p_720 ∨ -b^{9, 81}_1 c b^{9, 80}_2 ∨ -b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ p_720 ∨ b^{9, 81}_0 c in DIMACS: 10883 -10884 10885 720 -10886 0 10883 -10884 10885 720 -10887 0 10883 -10884 10885 720 10888 0 c 1-1 --> 0 c (-b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ b^{9, 80}_0 ∧ -p_720) -> (-b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ -b^{9, 81}_0) c in CNF: c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ p_720 ∨ -b^{9, 81}_2 c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ p_720 ∨ -b^{9, 81}_1 c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ p_720 ∨ -b^{9, 81}_0 c in DIMACS: 10883 10884 -10885 720 -10886 0 10883 10884 -10885 720 -10887 0 10883 10884 -10885 720 -10888 0 c 0-1 --> -1 c (-b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ -b^{9, 80}_0 ∧ -p_720) -> ( b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ b^{9, 81}_0) c in CNF: c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ p_720 ∨ b^{9, 81}_2 c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ p_720 ∨ -b^{9, 81}_1 c b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ p_720 ∨ b^{9, 81}_0 c in DIMACS: 10883 10884 10885 720 10886 0 10883 10884 10885 720 -10887 0 10883 10884 10885 720 10888 0 c -1-1 --> -2 c ( b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ b^{9, 80}_0 ∧ -p_720) -> ( b^{9, 81}_2 ∧ b^{9, 81}_1 ∧ -b^{9, 81}_0) c in CNF: c -b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ p_720 ∨ b^{9, 81}_2 c -b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ p_720 ∨ b^{9, 81}_1 c -b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ p_720 ∨ -b^{9, 81}_0 c in DIMACS: -10883 10884 -10885 720 10886 0 -10883 10884 -10885 720 10887 0 -10883 10884 -10885 720 -10888 0 c -2-1 --> break c ( b^{9, 80}_2 ∧ b^{9, 80}_1 ∧ -b^{9, 80}_0 ∧ -p_720) -> break c in CNF: c -b^{9, 80}_2 ∨ -b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ p_720 ∨ break c in DIMACS: -10883 -10884 10885 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 80}_2 ∧ -b^{9, 80}_1 ∧ -b^{9, 80}_0 ∧ true) c in CNF: c -b^{9, 80}_2 ∨ b^{9, 80}_1 ∨ b^{9, 80}_0 ∨ false c in DIMACS: -10883 10884 10885 0 c 3 does not represent an automaton state. c -(-b^{9, 80}_2 ∧ b^{9, 80}_1 ∧ b^{9, 80}_0 ∧ true) c in CNF: c b^{9, 80}_2 ∨ -b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ false c in DIMACS: 10883 -10884 -10885 0 c -3 does not represent an automaton state. c -( b^{9, 80}_2 ∧ b^{9, 80}_1 ∧ b^{9, 80}_0 ∧ true) c in CNF: c -b^{9, 80}_2 ∨ -b^{9, 80}_1 ∨ -b^{9, 80}_0 ∨ false c in DIMACS: -10883 -10884 -10885 0 c i = 81 c -2+1 --> -1 c ( b^{9, 81}_2 ∧ b^{9, 81}_1 ∧ -b^{9, 81}_0 ∧ p_729) -> ( b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ b^{9, 82}_0) c in CNF: c -b^{9, 81}_2 ∨ -b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ -p_729 ∨ b^{9, 82}_2 c -b^{9, 81}_2 ∨ -b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ -p_729 ∨ -b^{9, 82}_1 c -b^{9, 81}_2 ∨ -b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ -p_729 ∨ b^{9, 82}_0 c in DIMACS: -10886 -10887 10888 -729 10889 0 -10886 -10887 10888 -729 -10890 0 -10886 -10887 10888 -729 10891 0 c -1+1 --> 0 c ( b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ b^{9, 81}_0 ∧ p_729) -> (-b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ -b^{9, 82}_0) c in CNF: c -b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ -p_729 ∨ -b^{9, 82}_2 c -b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ -p_729 ∨ -b^{9, 82}_1 c -b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ -p_729 ∨ -b^{9, 82}_0 c in DIMACS: -10886 10887 -10888 -729 -10889 0 -10886 10887 -10888 -729 -10890 0 -10886 10887 -10888 -729 -10891 0 c 0+1 --> 1 c (-b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ -b^{9, 81}_0 ∧ p_729) -> (-b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ b^{9, 82}_0) c in CNF: c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ -p_729 ∨ -b^{9, 82}_2 c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ -p_729 ∨ -b^{9, 82}_1 c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ -p_729 ∨ b^{9, 82}_0 c in DIMACS: 10886 10887 10888 -729 -10889 0 10886 10887 10888 -729 -10890 0 10886 10887 10888 -729 10891 0 c 1+1 --> 2 c (-b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ b^{9, 81}_0 ∧ p_729) -> (-b^{9, 82}_2 ∧ b^{9, 82}_1 ∧ -b^{9, 82}_0) c in CNF: c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ -p_729 ∨ -b^{9, 82}_2 c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ -p_729 ∨ b^{9, 82}_1 c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ -p_729 ∨ -b^{9, 82}_0 c in DIMACS: 10886 10887 -10888 -729 -10889 0 10886 10887 -10888 -729 10890 0 10886 10887 -10888 -729 -10891 0 c 2+1 --> break c (-b^{9, 81}_2 ∧ b^{9, 81}_1 ∧ -b^{9, 81}_0 ∧ p_729) -> break c in CNF: c b^{9, 81}_2 ∨ -b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ -p_729 ∨ break c in DIMACS: 10886 -10887 10888 -729 1162 0 c 2-1 --> 1 c (-b^{9, 81}_2 ∧ b^{9, 81}_1 ∧ -b^{9, 81}_0 ∧ -p_729) -> (-b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ b^{9, 82}_0) c in CNF: c b^{9, 81}_2 ∨ -b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ p_729 ∨ -b^{9, 82}_2 c b^{9, 81}_2 ∨ -b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ p_729 ∨ -b^{9, 82}_1 c b^{9, 81}_2 ∨ -b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ p_729 ∨ b^{9, 82}_0 c in DIMACS: 10886 -10887 10888 729 -10889 0 10886 -10887 10888 729 -10890 0 10886 -10887 10888 729 10891 0 c 1-1 --> 0 c (-b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ b^{9, 81}_0 ∧ -p_729) -> (-b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ -b^{9, 82}_0) c in CNF: c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ p_729 ∨ -b^{9, 82}_2 c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ p_729 ∨ -b^{9, 82}_1 c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ p_729 ∨ -b^{9, 82}_0 c in DIMACS: 10886 10887 -10888 729 -10889 0 10886 10887 -10888 729 -10890 0 10886 10887 -10888 729 -10891 0 c 0-1 --> -1 c (-b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ -b^{9, 81}_0 ∧ -p_729) -> ( b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ b^{9, 82}_0) c in CNF: c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ p_729 ∨ b^{9, 82}_2 c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ p_729 ∨ -b^{9, 82}_1 c b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ p_729 ∨ b^{9, 82}_0 c in DIMACS: 10886 10887 10888 729 10889 0 10886 10887 10888 729 -10890 0 10886 10887 10888 729 10891 0 c -1-1 --> -2 c ( b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ b^{9, 81}_0 ∧ -p_729) -> ( b^{9, 82}_2 ∧ b^{9, 82}_1 ∧ -b^{9, 82}_0) c in CNF: c -b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ p_729 ∨ b^{9, 82}_2 c -b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ p_729 ∨ b^{9, 82}_1 c -b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ p_729 ∨ -b^{9, 82}_0 c in DIMACS: -10886 10887 -10888 729 10889 0 -10886 10887 -10888 729 10890 0 -10886 10887 -10888 729 -10891 0 c -2-1 --> break c ( b^{9, 81}_2 ∧ b^{9, 81}_1 ∧ -b^{9, 81}_0 ∧ -p_729) -> break c in CNF: c -b^{9, 81}_2 ∨ -b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ p_729 ∨ break c in DIMACS: -10886 -10887 10888 729 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 81}_2 ∧ -b^{9, 81}_1 ∧ -b^{9, 81}_0 ∧ true) c in CNF: c -b^{9, 81}_2 ∨ b^{9, 81}_1 ∨ b^{9, 81}_0 ∨ false c in DIMACS: -10886 10887 10888 0 c 3 does not represent an automaton state. c -(-b^{9, 81}_2 ∧ b^{9, 81}_1 ∧ b^{9, 81}_0 ∧ true) c in CNF: c b^{9, 81}_2 ∨ -b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ false c in DIMACS: 10886 -10887 -10888 0 c -3 does not represent an automaton state. c -( b^{9, 81}_2 ∧ b^{9, 81}_1 ∧ b^{9, 81}_0 ∧ true) c in CNF: c -b^{9, 81}_2 ∨ -b^{9, 81}_1 ∨ -b^{9, 81}_0 ∨ false c in DIMACS: -10886 -10887 -10888 0 c i = 82 c -2+1 --> -1 c ( b^{9, 82}_2 ∧ b^{9, 82}_1 ∧ -b^{9, 82}_0 ∧ p_738) -> ( b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ b^{9, 83}_0) c in CNF: c -b^{9, 82}_2 ∨ -b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ -p_738 ∨ b^{9, 83}_2 c -b^{9, 82}_2 ∨ -b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ -p_738 ∨ -b^{9, 83}_1 c -b^{9, 82}_2 ∨ -b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ -p_738 ∨ b^{9, 83}_0 c in DIMACS: -10889 -10890 10891 -738 10892 0 -10889 -10890 10891 -738 -10893 0 -10889 -10890 10891 -738 10894 0 c -1+1 --> 0 c ( b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ b^{9, 82}_0 ∧ p_738) -> (-b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ -b^{9, 83}_0) c in CNF: c -b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ -p_738 ∨ -b^{9, 83}_2 c -b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ -p_738 ∨ -b^{9, 83}_1 c -b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ -p_738 ∨ -b^{9, 83}_0 c in DIMACS: -10889 10890 -10891 -738 -10892 0 -10889 10890 -10891 -738 -10893 0 -10889 10890 -10891 -738 -10894 0 c 0+1 --> 1 c (-b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ -b^{9, 82}_0 ∧ p_738) -> (-b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ b^{9, 83}_0) c in CNF: c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ -p_738 ∨ -b^{9, 83}_2 c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ -p_738 ∨ -b^{9, 83}_1 c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ -p_738 ∨ b^{9, 83}_0 c in DIMACS: 10889 10890 10891 -738 -10892 0 10889 10890 10891 -738 -10893 0 10889 10890 10891 -738 10894 0 c 1+1 --> 2 c (-b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ b^{9, 82}_0 ∧ p_738) -> (-b^{9, 83}_2 ∧ b^{9, 83}_1 ∧ -b^{9, 83}_0) c in CNF: c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ -p_738 ∨ -b^{9, 83}_2 c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ -p_738 ∨ b^{9, 83}_1 c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ -p_738 ∨ -b^{9, 83}_0 c in DIMACS: 10889 10890 -10891 -738 -10892 0 10889 10890 -10891 -738 10893 0 10889 10890 -10891 -738 -10894 0 c 2+1 --> break c (-b^{9, 82}_2 ∧ b^{9, 82}_1 ∧ -b^{9, 82}_0 ∧ p_738) -> break c in CNF: c b^{9, 82}_2 ∨ -b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ -p_738 ∨ break c in DIMACS: 10889 -10890 10891 -738 1162 0 c 2-1 --> 1 c (-b^{9, 82}_2 ∧ b^{9, 82}_1 ∧ -b^{9, 82}_0 ∧ -p_738) -> (-b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ b^{9, 83}_0) c in CNF: c b^{9, 82}_2 ∨ -b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ p_738 ∨ -b^{9, 83}_2 c b^{9, 82}_2 ∨ -b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ p_738 ∨ -b^{9, 83}_1 c b^{9, 82}_2 ∨ -b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ p_738 ∨ b^{9, 83}_0 c in DIMACS: 10889 -10890 10891 738 -10892 0 10889 -10890 10891 738 -10893 0 10889 -10890 10891 738 10894 0 c 1-1 --> 0 c (-b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ b^{9, 82}_0 ∧ -p_738) -> (-b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ -b^{9, 83}_0) c in CNF: c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ p_738 ∨ -b^{9, 83}_2 c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ p_738 ∨ -b^{9, 83}_1 c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ p_738 ∨ -b^{9, 83}_0 c in DIMACS: 10889 10890 -10891 738 -10892 0 10889 10890 -10891 738 -10893 0 10889 10890 -10891 738 -10894 0 c 0-1 --> -1 c (-b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ -b^{9, 82}_0 ∧ -p_738) -> ( b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ b^{9, 83}_0) c in CNF: c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ p_738 ∨ b^{9, 83}_2 c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ p_738 ∨ -b^{9, 83}_1 c b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ p_738 ∨ b^{9, 83}_0 c in DIMACS: 10889 10890 10891 738 10892 0 10889 10890 10891 738 -10893 0 10889 10890 10891 738 10894 0 c -1-1 --> -2 c ( b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ b^{9, 82}_0 ∧ -p_738) -> ( b^{9, 83}_2 ∧ b^{9, 83}_1 ∧ -b^{9, 83}_0) c in CNF: c -b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ p_738 ∨ b^{9, 83}_2 c -b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ p_738 ∨ b^{9, 83}_1 c -b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ p_738 ∨ -b^{9, 83}_0 c in DIMACS: -10889 10890 -10891 738 10892 0 -10889 10890 -10891 738 10893 0 -10889 10890 -10891 738 -10894 0 c -2-1 --> break c ( b^{9, 82}_2 ∧ b^{9, 82}_1 ∧ -b^{9, 82}_0 ∧ -p_738) -> break c in CNF: c -b^{9, 82}_2 ∨ -b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ p_738 ∨ break c in DIMACS: -10889 -10890 10891 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 82}_2 ∧ -b^{9, 82}_1 ∧ -b^{9, 82}_0 ∧ true) c in CNF: c -b^{9, 82}_2 ∨ b^{9, 82}_1 ∨ b^{9, 82}_0 ∨ false c in DIMACS: -10889 10890 10891 0 c 3 does not represent an automaton state. c -(-b^{9, 82}_2 ∧ b^{9, 82}_1 ∧ b^{9, 82}_0 ∧ true) c in CNF: c b^{9, 82}_2 ∨ -b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ false c in DIMACS: 10889 -10890 -10891 0 c -3 does not represent an automaton state. c -( b^{9, 82}_2 ∧ b^{9, 82}_1 ∧ b^{9, 82}_0 ∧ true) c in CNF: c -b^{9, 82}_2 ∨ -b^{9, 82}_1 ∨ -b^{9, 82}_0 ∨ false c in DIMACS: -10889 -10890 -10891 0 c i = 83 c -2+1 --> -1 c ( b^{9, 83}_2 ∧ b^{9, 83}_1 ∧ -b^{9, 83}_0 ∧ p_747) -> ( b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ b^{9, 84}_0) c in CNF: c -b^{9, 83}_2 ∨ -b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ -p_747 ∨ b^{9, 84}_2 c -b^{9, 83}_2 ∨ -b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ -p_747 ∨ -b^{9, 84}_1 c -b^{9, 83}_2 ∨ -b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ -p_747 ∨ b^{9, 84}_0 c in DIMACS: -10892 -10893 10894 -747 10895 0 -10892 -10893 10894 -747 -10896 0 -10892 -10893 10894 -747 10897 0 c -1+1 --> 0 c ( b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ b^{9, 83}_0 ∧ p_747) -> (-b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ -b^{9, 84}_0) c in CNF: c -b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ -p_747 ∨ -b^{9, 84}_2 c -b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ -p_747 ∨ -b^{9, 84}_1 c -b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ -p_747 ∨ -b^{9, 84}_0 c in DIMACS: -10892 10893 -10894 -747 -10895 0 -10892 10893 -10894 -747 -10896 0 -10892 10893 -10894 -747 -10897 0 c 0+1 --> 1 c (-b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ -b^{9, 83}_0 ∧ p_747) -> (-b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ b^{9, 84}_0) c in CNF: c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ -p_747 ∨ -b^{9, 84}_2 c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ -p_747 ∨ -b^{9, 84}_1 c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ -p_747 ∨ b^{9, 84}_0 c in DIMACS: 10892 10893 10894 -747 -10895 0 10892 10893 10894 -747 -10896 0 10892 10893 10894 -747 10897 0 c 1+1 --> 2 c (-b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ b^{9, 83}_0 ∧ p_747) -> (-b^{9, 84}_2 ∧ b^{9, 84}_1 ∧ -b^{9, 84}_0) c in CNF: c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ -p_747 ∨ -b^{9, 84}_2 c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ -p_747 ∨ b^{9, 84}_1 c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ -p_747 ∨ -b^{9, 84}_0 c in DIMACS: 10892 10893 -10894 -747 -10895 0 10892 10893 -10894 -747 10896 0 10892 10893 -10894 -747 -10897 0 c 2+1 --> break c (-b^{9, 83}_2 ∧ b^{9, 83}_1 ∧ -b^{9, 83}_0 ∧ p_747) -> break c in CNF: c b^{9, 83}_2 ∨ -b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ -p_747 ∨ break c in DIMACS: 10892 -10893 10894 -747 1162 0 c 2-1 --> 1 c (-b^{9, 83}_2 ∧ b^{9, 83}_1 ∧ -b^{9, 83}_0 ∧ -p_747) -> (-b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ b^{9, 84}_0) c in CNF: c b^{9, 83}_2 ∨ -b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ p_747 ∨ -b^{9, 84}_2 c b^{9, 83}_2 ∨ -b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ p_747 ∨ -b^{9, 84}_1 c b^{9, 83}_2 ∨ -b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ p_747 ∨ b^{9, 84}_0 c in DIMACS: 10892 -10893 10894 747 -10895 0 10892 -10893 10894 747 -10896 0 10892 -10893 10894 747 10897 0 c 1-1 --> 0 c (-b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ b^{9, 83}_0 ∧ -p_747) -> (-b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ -b^{9, 84}_0) c in CNF: c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ p_747 ∨ -b^{9, 84}_2 c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ p_747 ∨ -b^{9, 84}_1 c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ p_747 ∨ -b^{9, 84}_0 c in DIMACS: 10892 10893 -10894 747 -10895 0 10892 10893 -10894 747 -10896 0 10892 10893 -10894 747 -10897 0 c 0-1 --> -1 c (-b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ -b^{9, 83}_0 ∧ -p_747) -> ( b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ b^{9, 84}_0) c in CNF: c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ p_747 ∨ b^{9, 84}_2 c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ p_747 ∨ -b^{9, 84}_1 c b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ p_747 ∨ b^{9, 84}_0 c in DIMACS: 10892 10893 10894 747 10895 0 10892 10893 10894 747 -10896 0 10892 10893 10894 747 10897 0 c -1-1 --> -2 c ( b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ b^{9, 83}_0 ∧ -p_747) -> ( b^{9, 84}_2 ∧ b^{9, 84}_1 ∧ -b^{9, 84}_0) c in CNF: c -b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ p_747 ∨ b^{9, 84}_2 c -b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ p_747 ∨ b^{9, 84}_1 c -b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ p_747 ∨ -b^{9, 84}_0 c in DIMACS: -10892 10893 -10894 747 10895 0 -10892 10893 -10894 747 10896 0 -10892 10893 -10894 747 -10897 0 c -2-1 --> break c ( b^{9, 83}_2 ∧ b^{9, 83}_1 ∧ -b^{9, 83}_0 ∧ -p_747) -> break c in CNF: c -b^{9, 83}_2 ∨ -b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ p_747 ∨ break c in DIMACS: -10892 -10893 10894 747 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 83}_2 ∧ -b^{9, 83}_1 ∧ -b^{9, 83}_0 ∧ true) c in CNF: c -b^{9, 83}_2 ∨ b^{9, 83}_1 ∨ b^{9, 83}_0 ∨ false c in DIMACS: -10892 10893 10894 0 c 3 does not represent an automaton state. c -(-b^{9, 83}_2 ∧ b^{9, 83}_1 ∧ b^{9, 83}_0 ∧ true) c in CNF: c b^{9, 83}_2 ∨ -b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ false c in DIMACS: 10892 -10893 -10894 0 c -3 does not represent an automaton state. c -( b^{9, 83}_2 ∧ b^{9, 83}_1 ∧ b^{9, 83}_0 ∧ true) c in CNF: c -b^{9, 83}_2 ∨ -b^{9, 83}_1 ∨ -b^{9, 83}_0 ∨ false c in DIMACS: -10892 -10893 -10894 0 c i = 84 c -2+1 --> -1 c ( b^{9, 84}_2 ∧ b^{9, 84}_1 ∧ -b^{9, 84}_0 ∧ p_756) -> ( b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ b^{9, 85}_0) c in CNF: c -b^{9, 84}_2 ∨ -b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ -p_756 ∨ b^{9, 85}_2 c -b^{9, 84}_2 ∨ -b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ -p_756 ∨ -b^{9, 85}_1 c -b^{9, 84}_2 ∨ -b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ -p_756 ∨ b^{9, 85}_0 c in DIMACS: -10895 -10896 10897 -756 10898 0 -10895 -10896 10897 -756 -10899 0 -10895 -10896 10897 -756 10900 0 c -1+1 --> 0 c ( b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ b^{9, 84}_0 ∧ p_756) -> (-b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ -b^{9, 85}_0) c in CNF: c -b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ -p_756 ∨ -b^{9, 85}_2 c -b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ -p_756 ∨ -b^{9, 85}_1 c -b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ -p_756 ∨ -b^{9, 85}_0 c in DIMACS: -10895 10896 -10897 -756 -10898 0 -10895 10896 -10897 -756 -10899 0 -10895 10896 -10897 -756 -10900 0 c 0+1 --> 1 c (-b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ -b^{9, 84}_0 ∧ p_756) -> (-b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ b^{9, 85}_0) c in CNF: c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ -p_756 ∨ -b^{9, 85}_2 c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ -p_756 ∨ -b^{9, 85}_1 c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ -p_756 ∨ b^{9, 85}_0 c in DIMACS: 10895 10896 10897 -756 -10898 0 10895 10896 10897 -756 -10899 0 10895 10896 10897 -756 10900 0 c 1+1 --> 2 c (-b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ b^{9, 84}_0 ∧ p_756) -> (-b^{9, 85}_2 ∧ b^{9, 85}_1 ∧ -b^{9, 85}_0) c in CNF: c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ -p_756 ∨ -b^{9, 85}_2 c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ -p_756 ∨ b^{9, 85}_1 c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ -p_756 ∨ -b^{9, 85}_0 c in DIMACS: 10895 10896 -10897 -756 -10898 0 10895 10896 -10897 -756 10899 0 10895 10896 -10897 -756 -10900 0 c 2+1 --> break c (-b^{9, 84}_2 ∧ b^{9, 84}_1 ∧ -b^{9, 84}_0 ∧ p_756) -> break c in CNF: c b^{9, 84}_2 ∨ -b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ -p_756 ∨ break c in DIMACS: 10895 -10896 10897 -756 1162 0 c 2-1 --> 1 c (-b^{9, 84}_2 ∧ b^{9, 84}_1 ∧ -b^{9, 84}_0 ∧ -p_756) -> (-b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ b^{9, 85}_0) c in CNF: c b^{9, 84}_2 ∨ -b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ p_756 ∨ -b^{9, 85}_2 c b^{9, 84}_2 ∨ -b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ p_756 ∨ -b^{9, 85}_1 c b^{9, 84}_2 ∨ -b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ p_756 ∨ b^{9, 85}_0 c in DIMACS: 10895 -10896 10897 756 -10898 0 10895 -10896 10897 756 -10899 0 10895 -10896 10897 756 10900 0 c 1-1 --> 0 c (-b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ b^{9, 84}_0 ∧ -p_756) -> (-b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ -b^{9, 85}_0) c in CNF: c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ p_756 ∨ -b^{9, 85}_2 c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ p_756 ∨ -b^{9, 85}_1 c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ p_756 ∨ -b^{9, 85}_0 c in DIMACS: 10895 10896 -10897 756 -10898 0 10895 10896 -10897 756 -10899 0 10895 10896 -10897 756 -10900 0 c 0-1 --> -1 c (-b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ -b^{9, 84}_0 ∧ -p_756) -> ( b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ b^{9, 85}_0) c in CNF: c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ p_756 ∨ b^{9, 85}_2 c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ p_756 ∨ -b^{9, 85}_1 c b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ p_756 ∨ b^{9, 85}_0 c in DIMACS: 10895 10896 10897 756 10898 0 10895 10896 10897 756 -10899 0 10895 10896 10897 756 10900 0 c -1-1 --> -2 c ( b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ b^{9, 84}_0 ∧ -p_756) -> ( b^{9, 85}_2 ∧ b^{9, 85}_1 ∧ -b^{9, 85}_0) c in CNF: c -b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ p_756 ∨ b^{9, 85}_2 c -b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ p_756 ∨ b^{9, 85}_1 c -b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ p_756 ∨ -b^{9, 85}_0 c in DIMACS: -10895 10896 -10897 756 10898 0 -10895 10896 -10897 756 10899 0 -10895 10896 -10897 756 -10900 0 c -2-1 --> break c ( b^{9, 84}_2 ∧ b^{9, 84}_1 ∧ -b^{9, 84}_0 ∧ -p_756) -> break c in CNF: c -b^{9, 84}_2 ∨ -b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ p_756 ∨ break c in DIMACS: -10895 -10896 10897 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 84}_2 ∧ -b^{9, 84}_1 ∧ -b^{9, 84}_0 ∧ true) c in CNF: c -b^{9, 84}_2 ∨ b^{9, 84}_1 ∨ b^{9, 84}_0 ∨ false c in DIMACS: -10895 10896 10897 0 c 3 does not represent an automaton state. c -(-b^{9, 84}_2 ∧ b^{9, 84}_1 ∧ b^{9, 84}_0 ∧ true) c in CNF: c b^{9, 84}_2 ∨ -b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ false c in DIMACS: 10895 -10896 -10897 0 c -3 does not represent an automaton state. c -( b^{9, 84}_2 ∧ b^{9, 84}_1 ∧ b^{9, 84}_0 ∧ true) c in CNF: c -b^{9, 84}_2 ∨ -b^{9, 84}_1 ∨ -b^{9, 84}_0 ∨ false c in DIMACS: -10895 -10896 -10897 0 c i = 85 c -2+1 --> -1 c ( b^{9, 85}_2 ∧ b^{9, 85}_1 ∧ -b^{9, 85}_0 ∧ p_765) -> ( b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ b^{9, 86}_0) c in CNF: c -b^{9, 85}_2 ∨ -b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ -p_765 ∨ b^{9, 86}_2 c -b^{9, 85}_2 ∨ -b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ -p_765 ∨ -b^{9, 86}_1 c -b^{9, 85}_2 ∨ -b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ -p_765 ∨ b^{9, 86}_0 c in DIMACS: -10898 -10899 10900 -765 10901 0 -10898 -10899 10900 -765 -10902 0 -10898 -10899 10900 -765 10903 0 c -1+1 --> 0 c ( b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ b^{9, 85}_0 ∧ p_765) -> (-b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ -b^{9, 86}_0) c in CNF: c -b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ -p_765 ∨ -b^{9, 86}_2 c -b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ -p_765 ∨ -b^{9, 86}_1 c -b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ -p_765 ∨ -b^{9, 86}_0 c in DIMACS: -10898 10899 -10900 -765 -10901 0 -10898 10899 -10900 -765 -10902 0 -10898 10899 -10900 -765 -10903 0 c 0+1 --> 1 c (-b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ -b^{9, 85}_0 ∧ p_765) -> (-b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ b^{9, 86}_0) c in CNF: c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ -p_765 ∨ -b^{9, 86}_2 c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ -p_765 ∨ -b^{9, 86}_1 c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ -p_765 ∨ b^{9, 86}_0 c in DIMACS: 10898 10899 10900 -765 -10901 0 10898 10899 10900 -765 -10902 0 10898 10899 10900 -765 10903 0 c 1+1 --> 2 c (-b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ b^{9, 85}_0 ∧ p_765) -> (-b^{9, 86}_2 ∧ b^{9, 86}_1 ∧ -b^{9, 86}_0) c in CNF: c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ -p_765 ∨ -b^{9, 86}_2 c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ -p_765 ∨ b^{9, 86}_1 c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ -p_765 ∨ -b^{9, 86}_0 c in DIMACS: 10898 10899 -10900 -765 -10901 0 10898 10899 -10900 -765 10902 0 10898 10899 -10900 -765 -10903 0 c 2+1 --> break c (-b^{9, 85}_2 ∧ b^{9, 85}_1 ∧ -b^{9, 85}_0 ∧ p_765) -> break c in CNF: c b^{9, 85}_2 ∨ -b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ -p_765 ∨ break c in DIMACS: 10898 -10899 10900 -765 1162 0 c 2-1 --> 1 c (-b^{9, 85}_2 ∧ b^{9, 85}_1 ∧ -b^{9, 85}_0 ∧ -p_765) -> (-b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ b^{9, 86}_0) c in CNF: c b^{9, 85}_2 ∨ -b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ p_765 ∨ -b^{9, 86}_2 c b^{9, 85}_2 ∨ -b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ p_765 ∨ -b^{9, 86}_1 c b^{9, 85}_2 ∨ -b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ p_765 ∨ b^{9, 86}_0 c in DIMACS: 10898 -10899 10900 765 -10901 0 10898 -10899 10900 765 -10902 0 10898 -10899 10900 765 10903 0 c 1-1 --> 0 c (-b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ b^{9, 85}_0 ∧ -p_765) -> (-b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ -b^{9, 86}_0) c in CNF: c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ p_765 ∨ -b^{9, 86}_2 c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ p_765 ∨ -b^{9, 86}_1 c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ p_765 ∨ -b^{9, 86}_0 c in DIMACS: 10898 10899 -10900 765 -10901 0 10898 10899 -10900 765 -10902 0 10898 10899 -10900 765 -10903 0 c 0-1 --> -1 c (-b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ -b^{9, 85}_0 ∧ -p_765) -> ( b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ b^{9, 86}_0) c in CNF: c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ p_765 ∨ b^{9, 86}_2 c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ p_765 ∨ -b^{9, 86}_1 c b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ p_765 ∨ b^{9, 86}_0 c in DIMACS: 10898 10899 10900 765 10901 0 10898 10899 10900 765 -10902 0 10898 10899 10900 765 10903 0 c -1-1 --> -2 c ( b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ b^{9, 85}_0 ∧ -p_765) -> ( b^{9, 86}_2 ∧ b^{9, 86}_1 ∧ -b^{9, 86}_0) c in CNF: c -b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ p_765 ∨ b^{9, 86}_2 c -b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ p_765 ∨ b^{9, 86}_1 c -b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ p_765 ∨ -b^{9, 86}_0 c in DIMACS: -10898 10899 -10900 765 10901 0 -10898 10899 -10900 765 10902 0 -10898 10899 -10900 765 -10903 0 c -2-1 --> break c ( b^{9, 85}_2 ∧ b^{9, 85}_1 ∧ -b^{9, 85}_0 ∧ -p_765) -> break c in CNF: c -b^{9, 85}_2 ∨ -b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ p_765 ∨ break c in DIMACS: -10898 -10899 10900 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 85}_2 ∧ -b^{9, 85}_1 ∧ -b^{9, 85}_0 ∧ true) c in CNF: c -b^{9, 85}_2 ∨ b^{9, 85}_1 ∨ b^{9, 85}_0 ∨ false c in DIMACS: -10898 10899 10900 0 c 3 does not represent an automaton state. c -(-b^{9, 85}_2 ∧ b^{9, 85}_1 ∧ b^{9, 85}_0 ∧ true) c in CNF: c b^{9, 85}_2 ∨ -b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ false c in DIMACS: 10898 -10899 -10900 0 c -3 does not represent an automaton state. c -( b^{9, 85}_2 ∧ b^{9, 85}_1 ∧ b^{9, 85}_0 ∧ true) c in CNF: c -b^{9, 85}_2 ∨ -b^{9, 85}_1 ∨ -b^{9, 85}_0 ∨ false c in DIMACS: -10898 -10899 -10900 0 c i = 86 c -2+1 --> -1 c ( b^{9, 86}_2 ∧ b^{9, 86}_1 ∧ -b^{9, 86}_0 ∧ p_774) -> ( b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ b^{9, 87}_0) c in CNF: c -b^{9, 86}_2 ∨ -b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ -p_774 ∨ b^{9, 87}_2 c -b^{9, 86}_2 ∨ -b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ -p_774 ∨ -b^{9, 87}_1 c -b^{9, 86}_2 ∨ -b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ -p_774 ∨ b^{9, 87}_0 c in DIMACS: -10901 -10902 10903 -774 10904 0 -10901 -10902 10903 -774 -10905 0 -10901 -10902 10903 -774 10906 0 c -1+1 --> 0 c ( b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ b^{9, 86}_0 ∧ p_774) -> (-b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ -b^{9, 87}_0) c in CNF: c -b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ -p_774 ∨ -b^{9, 87}_2 c -b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ -p_774 ∨ -b^{9, 87}_1 c -b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ -p_774 ∨ -b^{9, 87}_0 c in DIMACS: -10901 10902 -10903 -774 -10904 0 -10901 10902 -10903 -774 -10905 0 -10901 10902 -10903 -774 -10906 0 c 0+1 --> 1 c (-b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ -b^{9, 86}_0 ∧ p_774) -> (-b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ b^{9, 87}_0) c in CNF: c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ -p_774 ∨ -b^{9, 87}_2 c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ -p_774 ∨ -b^{9, 87}_1 c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ -p_774 ∨ b^{9, 87}_0 c in DIMACS: 10901 10902 10903 -774 -10904 0 10901 10902 10903 -774 -10905 0 10901 10902 10903 -774 10906 0 c 1+1 --> 2 c (-b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ b^{9, 86}_0 ∧ p_774) -> (-b^{9, 87}_2 ∧ b^{9, 87}_1 ∧ -b^{9, 87}_0) c in CNF: c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ -p_774 ∨ -b^{9, 87}_2 c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ -p_774 ∨ b^{9, 87}_1 c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ -p_774 ∨ -b^{9, 87}_0 c in DIMACS: 10901 10902 -10903 -774 -10904 0 10901 10902 -10903 -774 10905 0 10901 10902 -10903 -774 -10906 0 c 2+1 --> break c (-b^{9, 86}_2 ∧ b^{9, 86}_1 ∧ -b^{9, 86}_0 ∧ p_774) -> break c in CNF: c b^{9, 86}_2 ∨ -b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ -p_774 ∨ break c in DIMACS: 10901 -10902 10903 -774 1162 0 c 2-1 --> 1 c (-b^{9, 86}_2 ∧ b^{9, 86}_1 ∧ -b^{9, 86}_0 ∧ -p_774) -> (-b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ b^{9, 87}_0) c in CNF: c b^{9, 86}_2 ∨ -b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ p_774 ∨ -b^{9, 87}_2 c b^{9, 86}_2 ∨ -b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ p_774 ∨ -b^{9, 87}_1 c b^{9, 86}_2 ∨ -b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ p_774 ∨ b^{9, 87}_0 c in DIMACS: 10901 -10902 10903 774 -10904 0 10901 -10902 10903 774 -10905 0 10901 -10902 10903 774 10906 0 c 1-1 --> 0 c (-b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ b^{9, 86}_0 ∧ -p_774) -> (-b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ -b^{9, 87}_0) c in CNF: c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ p_774 ∨ -b^{9, 87}_2 c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ p_774 ∨ -b^{9, 87}_1 c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ p_774 ∨ -b^{9, 87}_0 c in DIMACS: 10901 10902 -10903 774 -10904 0 10901 10902 -10903 774 -10905 0 10901 10902 -10903 774 -10906 0 c 0-1 --> -1 c (-b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ -b^{9, 86}_0 ∧ -p_774) -> ( b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ b^{9, 87}_0) c in CNF: c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ p_774 ∨ b^{9, 87}_2 c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ p_774 ∨ -b^{9, 87}_1 c b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ p_774 ∨ b^{9, 87}_0 c in DIMACS: 10901 10902 10903 774 10904 0 10901 10902 10903 774 -10905 0 10901 10902 10903 774 10906 0 c -1-1 --> -2 c ( b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ b^{9, 86}_0 ∧ -p_774) -> ( b^{9, 87}_2 ∧ b^{9, 87}_1 ∧ -b^{9, 87}_0) c in CNF: c -b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ p_774 ∨ b^{9, 87}_2 c -b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ p_774 ∨ b^{9, 87}_1 c -b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ p_774 ∨ -b^{9, 87}_0 c in DIMACS: -10901 10902 -10903 774 10904 0 -10901 10902 -10903 774 10905 0 -10901 10902 -10903 774 -10906 0 c -2-1 --> break c ( b^{9, 86}_2 ∧ b^{9, 86}_1 ∧ -b^{9, 86}_0 ∧ -p_774) -> break c in CNF: c -b^{9, 86}_2 ∨ -b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ p_774 ∨ break c in DIMACS: -10901 -10902 10903 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 86}_2 ∧ -b^{9, 86}_1 ∧ -b^{9, 86}_0 ∧ true) c in CNF: c -b^{9, 86}_2 ∨ b^{9, 86}_1 ∨ b^{9, 86}_0 ∨ false c in DIMACS: -10901 10902 10903 0 c 3 does not represent an automaton state. c -(-b^{9, 86}_2 ∧ b^{9, 86}_1 ∧ b^{9, 86}_0 ∧ true) c in CNF: c b^{9, 86}_2 ∨ -b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ false c in DIMACS: 10901 -10902 -10903 0 c -3 does not represent an automaton state. c -( b^{9, 86}_2 ∧ b^{9, 86}_1 ∧ b^{9, 86}_0 ∧ true) c in CNF: c -b^{9, 86}_2 ∨ -b^{9, 86}_1 ∨ -b^{9, 86}_0 ∨ false c in DIMACS: -10901 -10902 -10903 0 c i = 87 c -2+1 --> -1 c ( b^{9, 87}_2 ∧ b^{9, 87}_1 ∧ -b^{9, 87}_0 ∧ p_783) -> ( b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ b^{9, 88}_0) c in CNF: c -b^{9, 87}_2 ∨ -b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ -p_783 ∨ b^{9, 88}_2 c -b^{9, 87}_2 ∨ -b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ -p_783 ∨ -b^{9, 88}_1 c -b^{9, 87}_2 ∨ -b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ -p_783 ∨ b^{9, 88}_0 c in DIMACS: -10904 -10905 10906 -783 10907 0 -10904 -10905 10906 -783 -10908 0 -10904 -10905 10906 -783 10909 0 c -1+1 --> 0 c ( b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ b^{9, 87}_0 ∧ p_783) -> (-b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ -b^{9, 88}_0) c in CNF: c -b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ -p_783 ∨ -b^{9, 88}_2 c -b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ -p_783 ∨ -b^{9, 88}_1 c -b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ -p_783 ∨ -b^{9, 88}_0 c in DIMACS: -10904 10905 -10906 -783 -10907 0 -10904 10905 -10906 -783 -10908 0 -10904 10905 -10906 -783 -10909 0 c 0+1 --> 1 c (-b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ -b^{9, 87}_0 ∧ p_783) -> (-b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ b^{9, 88}_0) c in CNF: c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ -p_783 ∨ -b^{9, 88}_2 c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ -p_783 ∨ -b^{9, 88}_1 c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ -p_783 ∨ b^{9, 88}_0 c in DIMACS: 10904 10905 10906 -783 -10907 0 10904 10905 10906 -783 -10908 0 10904 10905 10906 -783 10909 0 c 1+1 --> 2 c (-b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ b^{9, 87}_0 ∧ p_783) -> (-b^{9, 88}_2 ∧ b^{9, 88}_1 ∧ -b^{9, 88}_0) c in CNF: c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ -p_783 ∨ -b^{9, 88}_2 c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ -p_783 ∨ b^{9, 88}_1 c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ -p_783 ∨ -b^{9, 88}_0 c in DIMACS: 10904 10905 -10906 -783 -10907 0 10904 10905 -10906 -783 10908 0 10904 10905 -10906 -783 -10909 0 c 2+1 --> break c (-b^{9, 87}_2 ∧ b^{9, 87}_1 ∧ -b^{9, 87}_0 ∧ p_783) -> break c in CNF: c b^{9, 87}_2 ∨ -b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ -p_783 ∨ break c in DIMACS: 10904 -10905 10906 -783 1162 0 c 2-1 --> 1 c (-b^{9, 87}_2 ∧ b^{9, 87}_1 ∧ -b^{9, 87}_0 ∧ -p_783) -> (-b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ b^{9, 88}_0) c in CNF: c b^{9, 87}_2 ∨ -b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ p_783 ∨ -b^{9, 88}_2 c b^{9, 87}_2 ∨ -b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ p_783 ∨ -b^{9, 88}_1 c b^{9, 87}_2 ∨ -b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ p_783 ∨ b^{9, 88}_0 c in DIMACS: 10904 -10905 10906 783 -10907 0 10904 -10905 10906 783 -10908 0 10904 -10905 10906 783 10909 0 c 1-1 --> 0 c (-b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ b^{9, 87}_0 ∧ -p_783) -> (-b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ -b^{9, 88}_0) c in CNF: c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ p_783 ∨ -b^{9, 88}_2 c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ p_783 ∨ -b^{9, 88}_1 c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ p_783 ∨ -b^{9, 88}_0 c in DIMACS: 10904 10905 -10906 783 -10907 0 10904 10905 -10906 783 -10908 0 10904 10905 -10906 783 -10909 0 c 0-1 --> -1 c (-b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ -b^{9, 87}_0 ∧ -p_783) -> ( b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ b^{9, 88}_0) c in CNF: c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ p_783 ∨ b^{9, 88}_2 c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ p_783 ∨ -b^{9, 88}_1 c b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ p_783 ∨ b^{9, 88}_0 c in DIMACS: 10904 10905 10906 783 10907 0 10904 10905 10906 783 -10908 0 10904 10905 10906 783 10909 0 c -1-1 --> -2 c ( b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ b^{9, 87}_0 ∧ -p_783) -> ( b^{9, 88}_2 ∧ b^{9, 88}_1 ∧ -b^{9, 88}_0) c in CNF: c -b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ p_783 ∨ b^{9, 88}_2 c -b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ p_783 ∨ b^{9, 88}_1 c -b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ p_783 ∨ -b^{9, 88}_0 c in DIMACS: -10904 10905 -10906 783 10907 0 -10904 10905 -10906 783 10908 0 -10904 10905 -10906 783 -10909 0 c -2-1 --> break c ( b^{9, 87}_2 ∧ b^{9, 87}_1 ∧ -b^{9, 87}_0 ∧ -p_783) -> break c in CNF: c -b^{9, 87}_2 ∨ -b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ p_783 ∨ break c in DIMACS: -10904 -10905 10906 783 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 87}_2 ∧ -b^{9, 87}_1 ∧ -b^{9, 87}_0 ∧ true) c in CNF: c -b^{9, 87}_2 ∨ b^{9, 87}_1 ∨ b^{9, 87}_0 ∨ false c in DIMACS: -10904 10905 10906 0 c 3 does not represent an automaton state. c -(-b^{9, 87}_2 ∧ b^{9, 87}_1 ∧ b^{9, 87}_0 ∧ true) c in CNF: c b^{9, 87}_2 ∨ -b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ false c in DIMACS: 10904 -10905 -10906 0 c -3 does not represent an automaton state. c -( b^{9, 87}_2 ∧ b^{9, 87}_1 ∧ b^{9, 87}_0 ∧ true) c in CNF: c -b^{9, 87}_2 ∨ -b^{9, 87}_1 ∨ -b^{9, 87}_0 ∨ false c in DIMACS: -10904 -10905 -10906 0 c i = 88 c -2+1 --> -1 c ( b^{9, 88}_2 ∧ b^{9, 88}_1 ∧ -b^{9, 88}_0 ∧ p_792) -> ( b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ b^{9, 89}_0) c in CNF: c -b^{9, 88}_2 ∨ -b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ -p_792 ∨ b^{9, 89}_2 c -b^{9, 88}_2 ∨ -b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ -p_792 ∨ -b^{9, 89}_1 c -b^{9, 88}_2 ∨ -b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ -p_792 ∨ b^{9, 89}_0 c in DIMACS: -10907 -10908 10909 -792 10910 0 -10907 -10908 10909 -792 -10911 0 -10907 -10908 10909 -792 10912 0 c -1+1 --> 0 c ( b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ b^{9, 88}_0 ∧ p_792) -> (-b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ -b^{9, 89}_0) c in CNF: c -b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ -p_792 ∨ -b^{9, 89}_2 c -b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ -p_792 ∨ -b^{9, 89}_1 c -b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ -p_792 ∨ -b^{9, 89}_0 c in DIMACS: -10907 10908 -10909 -792 -10910 0 -10907 10908 -10909 -792 -10911 0 -10907 10908 -10909 -792 -10912 0 c 0+1 --> 1 c (-b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ -b^{9, 88}_0 ∧ p_792) -> (-b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ b^{9, 89}_0) c in CNF: c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ -p_792 ∨ -b^{9, 89}_2 c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ -p_792 ∨ -b^{9, 89}_1 c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ -p_792 ∨ b^{9, 89}_0 c in DIMACS: 10907 10908 10909 -792 -10910 0 10907 10908 10909 -792 -10911 0 10907 10908 10909 -792 10912 0 c 1+1 --> 2 c (-b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ b^{9, 88}_0 ∧ p_792) -> (-b^{9, 89}_2 ∧ b^{9, 89}_1 ∧ -b^{9, 89}_0) c in CNF: c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ -p_792 ∨ -b^{9, 89}_2 c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ -p_792 ∨ b^{9, 89}_1 c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ -p_792 ∨ -b^{9, 89}_0 c in DIMACS: 10907 10908 -10909 -792 -10910 0 10907 10908 -10909 -792 10911 0 10907 10908 -10909 -792 -10912 0 c 2+1 --> break c (-b^{9, 88}_2 ∧ b^{9, 88}_1 ∧ -b^{9, 88}_0 ∧ p_792) -> break c in CNF: c b^{9, 88}_2 ∨ -b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ -p_792 ∨ break c in DIMACS: 10907 -10908 10909 -792 1162 0 c 2-1 --> 1 c (-b^{9, 88}_2 ∧ b^{9, 88}_1 ∧ -b^{9, 88}_0 ∧ -p_792) -> (-b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ b^{9, 89}_0) c in CNF: c b^{9, 88}_2 ∨ -b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ p_792 ∨ -b^{9, 89}_2 c b^{9, 88}_2 ∨ -b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ p_792 ∨ -b^{9, 89}_1 c b^{9, 88}_2 ∨ -b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ p_792 ∨ b^{9, 89}_0 c in DIMACS: 10907 -10908 10909 792 -10910 0 10907 -10908 10909 792 -10911 0 10907 -10908 10909 792 10912 0 c 1-1 --> 0 c (-b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ b^{9, 88}_0 ∧ -p_792) -> (-b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ -b^{9, 89}_0) c in CNF: c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ p_792 ∨ -b^{9, 89}_2 c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ p_792 ∨ -b^{9, 89}_1 c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ p_792 ∨ -b^{9, 89}_0 c in DIMACS: 10907 10908 -10909 792 -10910 0 10907 10908 -10909 792 -10911 0 10907 10908 -10909 792 -10912 0 c 0-1 --> -1 c (-b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ -b^{9, 88}_0 ∧ -p_792) -> ( b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ b^{9, 89}_0) c in CNF: c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ p_792 ∨ b^{9, 89}_2 c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ p_792 ∨ -b^{9, 89}_1 c b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ p_792 ∨ b^{9, 89}_0 c in DIMACS: 10907 10908 10909 792 10910 0 10907 10908 10909 792 -10911 0 10907 10908 10909 792 10912 0 c -1-1 --> -2 c ( b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ b^{9, 88}_0 ∧ -p_792) -> ( b^{9, 89}_2 ∧ b^{9, 89}_1 ∧ -b^{9, 89}_0) c in CNF: c -b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ p_792 ∨ b^{9, 89}_2 c -b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ p_792 ∨ b^{9, 89}_1 c -b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ p_792 ∨ -b^{9, 89}_0 c in DIMACS: -10907 10908 -10909 792 10910 0 -10907 10908 -10909 792 10911 0 -10907 10908 -10909 792 -10912 0 c -2-1 --> break c ( b^{9, 88}_2 ∧ b^{9, 88}_1 ∧ -b^{9, 88}_0 ∧ -p_792) -> break c in CNF: c -b^{9, 88}_2 ∨ -b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ p_792 ∨ break c in DIMACS: -10907 -10908 10909 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 88}_2 ∧ -b^{9, 88}_1 ∧ -b^{9, 88}_0 ∧ true) c in CNF: c -b^{9, 88}_2 ∨ b^{9, 88}_1 ∨ b^{9, 88}_0 ∨ false c in DIMACS: -10907 10908 10909 0 c 3 does not represent an automaton state. c -(-b^{9, 88}_2 ∧ b^{9, 88}_1 ∧ b^{9, 88}_0 ∧ true) c in CNF: c b^{9, 88}_2 ∨ -b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ false c in DIMACS: 10907 -10908 -10909 0 c -3 does not represent an automaton state. c -( b^{9, 88}_2 ∧ b^{9, 88}_1 ∧ b^{9, 88}_0 ∧ true) c in CNF: c -b^{9, 88}_2 ∨ -b^{9, 88}_1 ∨ -b^{9, 88}_0 ∨ false c in DIMACS: -10907 -10908 -10909 0 c i = 89 c -2+1 --> -1 c ( b^{9, 89}_2 ∧ b^{9, 89}_1 ∧ -b^{9, 89}_0 ∧ p_801) -> ( b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ b^{9, 90}_0) c in CNF: c -b^{9, 89}_2 ∨ -b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ -p_801 ∨ b^{9, 90}_2 c -b^{9, 89}_2 ∨ -b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ -p_801 ∨ -b^{9, 90}_1 c -b^{9, 89}_2 ∨ -b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ -p_801 ∨ b^{9, 90}_0 c in DIMACS: -10910 -10911 10912 -801 10913 0 -10910 -10911 10912 -801 -10914 0 -10910 -10911 10912 -801 10915 0 c -1+1 --> 0 c ( b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ b^{9, 89}_0 ∧ p_801) -> (-b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ -b^{9, 90}_0) c in CNF: c -b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ -p_801 ∨ -b^{9, 90}_2 c -b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ -p_801 ∨ -b^{9, 90}_1 c -b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ -p_801 ∨ -b^{9, 90}_0 c in DIMACS: -10910 10911 -10912 -801 -10913 0 -10910 10911 -10912 -801 -10914 0 -10910 10911 -10912 -801 -10915 0 c 0+1 --> 1 c (-b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ -b^{9, 89}_0 ∧ p_801) -> (-b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ b^{9, 90}_0) c in CNF: c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ -p_801 ∨ -b^{9, 90}_2 c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ -p_801 ∨ -b^{9, 90}_1 c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ -p_801 ∨ b^{9, 90}_0 c in DIMACS: 10910 10911 10912 -801 -10913 0 10910 10911 10912 -801 -10914 0 10910 10911 10912 -801 10915 0 c 1+1 --> 2 c (-b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ b^{9, 89}_0 ∧ p_801) -> (-b^{9, 90}_2 ∧ b^{9, 90}_1 ∧ -b^{9, 90}_0) c in CNF: c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ -p_801 ∨ -b^{9, 90}_2 c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ -p_801 ∨ b^{9, 90}_1 c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ -p_801 ∨ -b^{9, 90}_0 c in DIMACS: 10910 10911 -10912 -801 -10913 0 10910 10911 -10912 -801 10914 0 10910 10911 -10912 -801 -10915 0 c 2+1 --> break c (-b^{9, 89}_2 ∧ b^{9, 89}_1 ∧ -b^{9, 89}_0 ∧ p_801) -> break c in CNF: c b^{9, 89}_2 ∨ -b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ -p_801 ∨ break c in DIMACS: 10910 -10911 10912 -801 1162 0 c 2-1 --> 1 c (-b^{9, 89}_2 ∧ b^{9, 89}_1 ∧ -b^{9, 89}_0 ∧ -p_801) -> (-b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ b^{9, 90}_0) c in CNF: c b^{9, 89}_2 ∨ -b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ p_801 ∨ -b^{9, 90}_2 c b^{9, 89}_2 ∨ -b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ p_801 ∨ -b^{9, 90}_1 c b^{9, 89}_2 ∨ -b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ p_801 ∨ b^{9, 90}_0 c in DIMACS: 10910 -10911 10912 801 -10913 0 10910 -10911 10912 801 -10914 0 10910 -10911 10912 801 10915 0 c 1-1 --> 0 c (-b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ b^{9, 89}_0 ∧ -p_801) -> (-b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ -b^{9, 90}_0) c in CNF: c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ p_801 ∨ -b^{9, 90}_2 c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ p_801 ∨ -b^{9, 90}_1 c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ p_801 ∨ -b^{9, 90}_0 c in DIMACS: 10910 10911 -10912 801 -10913 0 10910 10911 -10912 801 -10914 0 10910 10911 -10912 801 -10915 0 c 0-1 --> -1 c (-b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ -b^{9, 89}_0 ∧ -p_801) -> ( b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ b^{9, 90}_0) c in CNF: c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ p_801 ∨ b^{9, 90}_2 c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ p_801 ∨ -b^{9, 90}_1 c b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ p_801 ∨ b^{9, 90}_0 c in DIMACS: 10910 10911 10912 801 10913 0 10910 10911 10912 801 -10914 0 10910 10911 10912 801 10915 0 c -1-1 --> -2 c ( b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ b^{9, 89}_0 ∧ -p_801) -> ( b^{9, 90}_2 ∧ b^{9, 90}_1 ∧ -b^{9, 90}_0) c in CNF: c -b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ p_801 ∨ b^{9, 90}_2 c -b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ p_801 ∨ b^{9, 90}_1 c -b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ p_801 ∨ -b^{9, 90}_0 c in DIMACS: -10910 10911 -10912 801 10913 0 -10910 10911 -10912 801 10914 0 -10910 10911 -10912 801 -10915 0 c -2-1 --> break c ( b^{9, 89}_2 ∧ b^{9, 89}_1 ∧ -b^{9, 89}_0 ∧ -p_801) -> break c in CNF: c -b^{9, 89}_2 ∨ -b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ p_801 ∨ break c in DIMACS: -10910 -10911 10912 801 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 89}_2 ∧ -b^{9, 89}_1 ∧ -b^{9, 89}_0 ∧ true) c in CNF: c -b^{9, 89}_2 ∨ b^{9, 89}_1 ∨ b^{9, 89}_0 ∨ false c in DIMACS: -10910 10911 10912 0 c 3 does not represent an automaton state. c -(-b^{9, 89}_2 ∧ b^{9, 89}_1 ∧ b^{9, 89}_0 ∧ true) c in CNF: c b^{9, 89}_2 ∨ -b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ false c in DIMACS: 10910 -10911 -10912 0 c -3 does not represent an automaton state. c -( b^{9, 89}_2 ∧ b^{9, 89}_1 ∧ b^{9, 89}_0 ∧ true) c in CNF: c -b^{9, 89}_2 ∨ -b^{9, 89}_1 ∨ -b^{9, 89}_0 ∨ false c in DIMACS: -10910 -10911 -10912 0 c i = 90 c -2+1 --> -1 c ( b^{9, 90}_2 ∧ b^{9, 90}_1 ∧ -b^{9, 90}_0 ∧ p_810) -> ( b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ b^{9, 91}_0) c in CNF: c -b^{9, 90}_2 ∨ -b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ -p_810 ∨ b^{9, 91}_2 c -b^{9, 90}_2 ∨ -b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ -p_810 ∨ -b^{9, 91}_1 c -b^{9, 90}_2 ∨ -b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ -p_810 ∨ b^{9, 91}_0 c in DIMACS: -10913 -10914 10915 -810 10916 0 -10913 -10914 10915 -810 -10917 0 -10913 -10914 10915 -810 10918 0 c -1+1 --> 0 c ( b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ b^{9, 90}_0 ∧ p_810) -> (-b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ -b^{9, 91}_0) c in CNF: c -b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ -p_810 ∨ -b^{9, 91}_2 c -b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ -p_810 ∨ -b^{9, 91}_1 c -b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ -p_810 ∨ -b^{9, 91}_0 c in DIMACS: -10913 10914 -10915 -810 -10916 0 -10913 10914 -10915 -810 -10917 0 -10913 10914 -10915 -810 -10918 0 c 0+1 --> 1 c (-b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ -b^{9, 90}_0 ∧ p_810) -> (-b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ b^{9, 91}_0) c in CNF: c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ -p_810 ∨ -b^{9, 91}_2 c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ -p_810 ∨ -b^{9, 91}_1 c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ -p_810 ∨ b^{9, 91}_0 c in DIMACS: 10913 10914 10915 -810 -10916 0 10913 10914 10915 -810 -10917 0 10913 10914 10915 -810 10918 0 c 1+1 --> 2 c (-b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ b^{9, 90}_0 ∧ p_810) -> (-b^{9, 91}_2 ∧ b^{9, 91}_1 ∧ -b^{9, 91}_0) c in CNF: c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ -p_810 ∨ -b^{9, 91}_2 c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ -p_810 ∨ b^{9, 91}_1 c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ -p_810 ∨ -b^{9, 91}_0 c in DIMACS: 10913 10914 -10915 -810 -10916 0 10913 10914 -10915 -810 10917 0 10913 10914 -10915 -810 -10918 0 c 2+1 --> break c (-b^{9, 90}_2 ∧ b^{9, 90}_1 ∧ -b^{9, 90}_0 ∧ p_810) -> break c in CNF: c b^{9, 90}_2 ∨ -b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ -p_810 ∨ break c in DIMACS: 10913 -10914 10915 -810 1162 0 c 2-1 --> 1 c (-b^{9, 90}_2 ∧ b^{9, 90}_1 ∧ -b^{9, 90}_0 ∧ -p_810) -> (-b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ b^{9, 91}_0) c in CNF: c b^{9, 90}_2 ∨ -b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ p_810 ∨ -b^{9, 91}_2 c b^{9, 90}_2 ∨ -b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ p_810 ∨ -b^{9, 91}_1 c b^{9, 90}_2 ∨ -b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ p_810 ∨ b^{9, 91}_0 c in DIMACS: 10913 -10914 10915 810 -10916 0 10913 -10914 10915 810 -10917 0 10913 -10914 10915 810 10918 0 c 1-1 --> 0 c (-b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ b^{9, 90}_0 ∧ -p_810) -> (-b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ -b^{9, 91}_0) c in CNF: c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ p_810 ∨ -b^{9, 91}_2 c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ p_810 ∨ -b^{9, 91}_1 c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ p_810 ∨ -b^{9, 91}_0 c in DIMACS: 10913 10914 -10915 810 -10916 0 10913 10914 -10915 810 -10917 0 10913 10914 -10915 810 -10918 0 c 0-1 --> -1 c (-b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ -b^{9, 90}_0 ∧ -p_810) -> ( b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ b^{9, 91}_0) c in CNF: c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ p_810 ∨ b^{9, 91}_2 c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ p_810 ∨ -b^{9, 91}_1 c b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ p_810 ∨ b^{9, 91}_0 c in DIMACS: 10913 10914 10915 810 10916 0 10913 10914 10915 810 -10917 0 10913 10914 10915 810 10918 0 c -1-1 --> -2 c ( b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ b^{9, 90}_0 ∧ -p_810) -> ( b^{9, 91}_2 ∧ b^{9, 91}_1 ∧ -b^{9, 91}_0) c in CNF: c -b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ p_810 ∨ b^{9, 91}_2 c -b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ p_810 ∨ b^{9, 91}_1 c -b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ p_810 ∨ -b^{9, 91}_0 c in DIMACS: -10913 10914 -10915 810 10916 0 -10913 10914 -10915 810 10917 0 -10913 10914 -10915 810 -10918 0 c -2-1 --> break c ( b^{9, 90}_2 ∧ b^{9, 90}_1 ∧ -b^{9, 90}_0 ∧ -p_810) -> break c in CNF: c -b^{9, 90}_2 ∨ -b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ p_810 ∨ break c in DIMACS: -10913 -10914 10915 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 90}_2 ∧ -b^{9, 90}_1 ∧ -b^{9, 90}_0 ∧ true) c in CNF: c -b^{9, 90}_2 ∨ b^{9, 90}_1 ∨ b^{9, 90}_0 ∨ false c in DIMACS: -10913 10914 10915 0 c 3 does not represent an automaton state. c -(-b^{9, 90}_2 ∧ b^{9, 90}_1 ∧ b^{9, 90}_0 ∧ true) c in CNF: c b^{9, 90}_2 ∨ -b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ false c in DIMACS: 10913 -10914 -10915 0 c -3 does not represent an automaton state. c -( b^{9, 90}_2 ∧ b^{9, 90}_1 ∧ b^{9, 90}_0 ∧ true) c in CNF: c -b^{9, 90}_2 ∨ -b^{9, 90}_1 ∨ -b^{9, 90}_0 ∨ false c in DIMACS: -10913 -10914 -10915 0 c i = 91 c -2+1 --> -1 c ( b^{9, 91}_2 ∧ b^{9, 91}_1 ∧ -b^{9, 91}_0 ∧ p_819) -> ( b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ b^{9, 92}_0) c in CNF: c -b^{9, 91}_2 ∨ -b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ -p_819 ∨ b^{9, 92}_2 c -b^{9, 91}_2 ∨ -b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ -p_819 ∨ -b^{9, 92}_1 c -b^{9, 91}_2 ∨ -b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ -p_819 ∨ b^{9, 92}_0 c in DIMACS: -10916 -10917 10918 -819 10919 0 -10916 -10917 10918 -819 -10920 0 -10916 -10917 10918 -819 10921 0 c -1+1 --> 0 c ( b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ b^{9, 91}_0 ∧ p_819) -> (-b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ -b^{9, 92}_0) c in CNF: c -b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ -p_819 ∨ -b^{9, 92}_2 c -b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ -p_819 ∨ -b^{9, 92}_1 c -b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ -p_819 ∨ -b^{9, 92}_0 c in DIMACS: -10916 10917 -10918 -819 -10919 0 -10916 10917 -10918 -819 -10920 0 -10916 10917 -10918 -819 -10921 0 c 0+1 --> 1 c (-b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ -b^{9, 91}_0 ∧ p_819) -> (-b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ b^{9, 92}_0) c in CNF: c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ -p_819 ∨ -b^{9, 92}_2 c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ -p_819 ∨ -b^{9, 92}_1 c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ -p_819 ∨ b^{9, 92}_0 c in DIMACS: 10916 10917 10918 -819 -10919 0 10916 10917 10918 -819 -10920 0 10916 10917 10918 -819 10921 0 c 1+1 --> 2 c (-b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ b^{9, 91}_0 ∧ p_819) -> (-b^{9, 92}_2 ∧ b^{9, 92}_1 ∧ -b^{9, 92}_0) c in CNF: c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ -p_819 ∨ -b^{9, 92}_2 c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ -p_819 ∨ b^{9, 92}_1 c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ -p_819 ∨ -b^{9, 92}_0 c in DIMACS: 10916 10917 -10918 -819 -10919 0 10916 10917 -10918 -819 10920 0 10916 10917 -10918 -819 -10921 0 c 2+1 --> break c (-b^{9, 91}_2 ∧ b^{9, 91}_1 ∧ -b^{9, 91}_0 ∧ p_819) -> break c in CNF: c b^{9, 91}_2 ∨ -b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ -p_819 ∨ break c in DIMACS: 10916 -10917 10918 -819 1162 0 c 2-1 --> 1 c (-b^{9, 91}_2 ∧ b^{9, 91}_1 ∧ -b^{9, 91}_0 ∧ -p_819) -> (-b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ b^{9, 92}_0) c in CNF: c b^{9, 91}_2 ∨ -b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ p_819 ∨ -b^{9, 92}_2 c b^{9, 91}_2 ∨ -b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ p_819 ∨ -b^{9, 92}_1 c b^{9, 91}_2 ∨ -b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ p_819 ∨ b^{9, 92}_0 c in DIMACS: 10916 -10917 10918 819 -10919 0 10916 -10917 10918 819 -10920 0 10916 -10917 10918 819 10921 0 c 1-1 --> 0 c (-b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ b^{9, 91}_0 ∧ -p_819) -> (-b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ -b^{9, 92}_0) c in CNF: c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ p_819 ∨ -b^{9, 92}_2 c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ p_819 ∨ -b^{9, 92}_1 c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ p_819 ∨ -b^{9, 92}_0 c in DIMACS: 10916 10917 -10918 819 -10919 0 10916 10917 -10918 819 -10920 0 10916 10917 -10918 819 -10921 0 c 0-1 --> -1 c (-b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ -b^{9, 91}_0 ∧ -p_819) -> ( b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ b^{9, 92}_0) c in CNF: c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ p_819 ∨ b^{9, 92}_2 c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ p_819 ∨ -b^{9, 92}_1 c b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ p_819 ∨ b^{9, 92}_0 c in DIMACS: 10916 10917 10918 819 10919 0 10916 10917 10918 819 -10920 0 10916 10917 10918 819 10921 0 c -1-1 --> -2 c ( b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ b^{9, 91}_0 ∧ -p_819) -> ( b^{9, 92}_2 ∧ b^{9, 92}_1 ∧ -b^{9, 92}_0) c in CNF: c -b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ p_819 ∨ b^{9, 92}_2 c -b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ p_819 ∨ b^{9, 92}_1 c -b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ p_819 ∨ -b^{9, 92}_0 c in DIMACS: -10916 10917 -10918 819 10919 0 -10916 10917 -10918 819 10920 0 -10916 10917 -10918 819 -10921 0 c -2-1 --> break c ( b^{9, 91}_2 ∧ b^{9, 91}_1 ∧ -b^{9, 91}_0 ∧ -p_819) -> break c in CNF: c -b^{9, 91}_2 ∨ -b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ p_819 ∨ break c in DIMACS: -10916 -10917 10918 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 91}_2 ∧ -b^{9, 91}_1 ∧ -b^{9, 91}_0 ∧ true) c in CNF: c -b^{9, 91}_2 ∨ b^{9, 91}_1 ∨ b^{9, 91}_0 ∨ false c in DIMACS: -10916 10917 10918 0 c 3 does not represent an automaton state. c -(-b^{9, 91}_2 ∧ b^{9, 91}_1 ∧ b^{9, 91}_0 ∧ true) c in CNF: c b^{9, 91}_2 ∨ -b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ false c in DIMACS: 10916 -10917 -10918 0 c -3 does not represent an automaton state. c -( b^{9, 91}_2 ∧ b^{9, 91}_1 ∧ b^{9, 91}_0 ∧ true) c in CNF: c -b^{9, 91}_2 ∨ -b^{9, 91}_1 ∨ -b^{9, 91}_0 ∨ false c in DIMACS: -10916 -10917 -10918 0 c i = 92 c -2+1 --> -1 c ( b^{9, 92}_2 ∧ b^{9, 92}_1 ∧ -b^{9, 92}_0 ∧ p_828) -> ( b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ b^{9, 93}_0) c in CNF: c -b^{9, 92}_2 ∨ -b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ -p_828 ∨ b^{9, 93}_2 c -b^{9, 92}_2 ∨ -b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ -p_828 ∨ -b^{9, 93}_1 c -b^{9, 92}_2 ∨ -b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ -p_828 ∨ b^{9, 93}_0 c in DIMACS: -10919 -10920 10921 -828 10922 0 -10919 -10920 10921 -828 -10923 0 -10919 -10920 10921 -828 10924 0 c -1+1 --> 0 c ( b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ b^{9, 92}_0 ∧ p_828) -> (-b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ -b^{9, 93}_0) c in CNF: c -b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ -p_828 ∨ -b^{9, 93}_2 c -b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ -p_828 ∨ -b^{9, 93}_1 c -b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ -p_828 ∨ -b^{9, 93}_0 c in DIMACS: -10919 10920 -10921 -828 -10922 0 -10919 10920 -10921 -828 -10923 0 -10919 10920 -10921 -828 -10924 0 c 0+1 --> 1 c (-b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ -b^{9, 92}_0 ∧ p_828) -> (-b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ b^{9, 93}_0) c in CNF: c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ -p_828 ∨ -b^{9, 93}_2 c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ -p_828 ∨ -b^{9, 93}_1 c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ -p_828 ∨ b^{9, 93}_0 c in DIMACS: 10919 10920 10921 -828 -10922 0 10919 10920 10921 -828 -10923 0 10919 10920 10921 -828 10924 0 c 1+1 --> 2 c (-b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ b^{9, 92}_0 ∧ p_828) -> (-b^{9, 93}_2 ∧ b^{9, 93}_1 ∧ -b^{9, 93}_0) c in CNF: c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ -p_828 ∨ -b^{9, 93}_2 c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ -p_828 ∨ b^{9, 93}_1 c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ -p_828 ∨ -b^{9, 93}_0 c in DIMACS: 10919 10920 -10921 -828 -10922 0 10919 10920 -10921 -828 10923 0 10919 10920 -10921 -828 -10924 0 c 2+1 --> break c (-b^{9, 92}_2 ∧ b^{9, 92}_1 ∧ -b^{9, 92}_0 ∧ p_828) -> break c in CNF: c b^{9, 92}_2 ∨ -b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ -p_828 ∨ break c in DIMACS: 10919 -10920 10921 -828 1162 0 c 2-1 --> 1 c (-b^{9, 92}_2 ∧ b^{9, 92}_1 ∧ -b^{9, 92}_0 ∧ -p_828) -> (-b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ b^{9, 93}_0) c in CNF: c b^{9, 92}_2 ∨ -b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ p_828 ∨ -b^{9, 93}_2 c b^{9, 92}_2 ∨ -b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ p_828 ∨ -b^{9, 93}_1 c b^{9, 92}_2 ∨ -b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ p_828 ∨ b^{9, 93}_0 c in DIMACS: 10919 -10920 10921 828 -10922 0 10919 -10920 10921 828 -10923 0 10919 -10920 10921 828 10924 0 c 1-1 --> 0 c (-b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ b^{9, 92}_0 ∧ -p_828) -> (-b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ -b^{9, 93}_0) c in CNF: c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ p_828 ∨ -b^{9, 93}_2 c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ p_828 ∨ -b^{9, 93}_1 c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ p_828 ∨ -b^{9, 93}_0 c in DIMACS: 10919 10920 -10921 828 -10922 0 10919 10920 -10921 828 -10923 0 10919 10920 -10921 828 -10924 0 c 0-1 --> -1 c (-b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ -b^{9, 92}_0 ∧ -p_828) -> ( b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ b^{9, 93}_0) c in CNF: c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ p_828 ∨ b^{9, 93}_2 c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ p_828 ∨ -b^{9, 93}_1 c b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ p_828 ∨ b^{9, 93}_0 c in DIMACS: 10919 10920 10921 828 10922 0 10919 10920 10921 828 -10923 0 10919 10920 10921 828 10924 0 c -1-1 --> -2 c ( b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ b^{9, 92}_0 ∧ -p_828) -> ( b^{9, 93}_2 ∧ b^{9, 93}_1 ∧ -b^{9, 93}_0) c in CNF: c -b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ p_828 ∨ b^{9, 93}_2 c -b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ p_828 ∨ b^{9, 93}_1 c -b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ p_828 ∨ -b^{9, 93}_0 c in DIMACS: -10919 10920 -10921 828 10922 0 -10919 10920 -10921 828 10923 0 -10919 10920 -10921 828 -10924 0 c -2-1 --> break c ( b^{9, 92}_2 ∧ b^{9, 92}_1 ∧ -b^{9, 92}_0 ∧ -p_828) -> break c in CNF: c -b^{9, 92}_2 ∨ -b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ p_828 ∨ break c in DIMACS: -10919 -10920 10921 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 92}_2 ∧ -b^{9, 92}_1 ∧ -b^{9, 92}_0 ∧ true) c in CNF: c -b^{9, 92}_2 ∨ b^{9, 92}_1 ∨ b^{9, 92}_0 ∨ false c in DIMACS: -10919 10920 10921 0 c 3 does not represent an automaton state. c -(-b^{9, 92}_2 ∧ b^{9, 92}_1 ∧ b^{9, 92}_0 ∧ true) c in CNF: c b^{9, 92}_2 ∨ -b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ false c in DIMACS: 10919 -10920 -10921 0 c -3 does not represent an automaton state. c -( b^{9, 92}_2 ∧ b^{9, 92}_1 ∧ b^{9, 92}_0 ∧ true) c in CNF: c -b^{9, 92}_2 ∨ -b^{9, 92}_1 ∨ -b^{9, 92}_0 ∨ false c in DIMACS: -10919 -10920 -10921 0 c i = 93 c -2+1 --> -1 c ( b^{9, 93}_2 ∧ b^{9, 93}_1 ∧ -b^{9, 93}_0 ∧ p_837) -> ( b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ b^{9, 94}_0) c in CNF: c -b^{9, 93}_2 ∨ -b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ -p_837 ∨ b^{9, 94}_2 c -b^{9, 93}_2 ∨ -b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ -p_837 ∨ -b^{9, 94}_1 c -b^{9, 93}_2 ∨ -b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ -p_837 ∨ b^{9, 94}_0 c in DIMACS: -10922 -10923 10924 -837 10925 0 -10922 -10923 10924 -837 -10926 0 -10922 -10923 10924 -837 10927 0 c -1+1 --> 0 c ( b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ b^{9, 93}_0 ∧ p_837) -> (-b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ -b^{9, 94}_0) c in CNF: c -b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ -p_837 ∨ -b^{9, 94}_2 c -b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ -p_837 ∨ -b^{9, 94}_1 c -b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ -p_837 ∨ -b^{9, 94}_0 c in DIMACS: -10922 10923 -10924 -837 -10925 0 -10922 10923 -10924 -837 -10926 0 -10922 10923 -10924 -837 -10927 0 c 0+1 --> 1 c (-b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ -b^{9, 93}_0 ∧ p_837) -> (-b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ b^{9, 94}_0) c in CNF: c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ -p_837 ∨ -b^{9, 94}_2 c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ -p_837 ∨ -b^{9, 94}_1 c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ -p_837 ∨ b^{9, 94}_0 c in DIMACS: 10922 10923 10924 -837 -10925 0 10922 10923 10924 -837 -10926 0 10922 10923 10924 -837 10927 0 c 1+1 --> 2 c (-b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ b^{9, 93}_0 ∧ p_837) -> (-b^{9, 94}_2 ∧ b^{9, 94}_1 ∧ -b^{9, 94}_0) c in CNF: c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ -p_837 ∨ -b^{9, 94}_2 c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ -p_837 ∨ b^{9, 94}_1 c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ -p_837 ∨ -b^{9, 94}_0 c in DIMACS: 10922 10923 -10924 -837 -10925 0 10922 10923 -10924 -837 10926 0 10922 10923 -10924 -837 -10927 0 c 2+1 --> break c (-b^{9, 93}_2 ∧ b^{9, 93}_1 ∧ -b^{9, 93}_0 ∧ p_837) -> break c in CNF: c b^{9, 93}_2 ∨ -b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ -p_837 ∨ break c in DIMACS: 10922 -10923 10924 -837 1162 0 c 2-1 --> 1 c (-b^{9, 93}_2 ∧ b^{9, 93}_1 ∧ -b^{9, 93}_0 ∧ -p_837) -> (-b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ b^{9, 94}_0) c in CNF: c b^{9, 93}_2 ∨ -b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ p_837 ∨ -b^{9, 94}_2 c b^{9, 93}_2 ∨ -b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ p_837 ∨ -b^{9, 94}_1 c b^{9, 93}_2 ∨ -b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ p_837 ∨ b^{9, 94}_0 c in DIMACS: 10922 -10923 10924 837 -10925 0 10922 -10923 10924 837 -10926 0 10922 -10923 10924 837 10927 0 c 1-1 --> 0 c (-b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ b^{9, 93}_0 ∧ -p_837) -> (-b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ -b^{9, 94}_0) c in CNF: c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ p_837 ∨ -b^{9, 94}_2 c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ p_837 ∨ -b^{9, 94}_1 c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ p_837 ∨ -b^{9, 94}_0 c in DIMACS: 10922 10923 -10924 837 -10925 0 10922 10923 -10924 837 -10926 0 10922 10923 -10924 837 -10927 0 c 0-1 --> -1 c (-b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ -b^{9, 93}_0 ∧ -p_837) -> ( b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ b^{9, 94}_0) c in CNF: c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ p_837 ∨ b^{9, 94}_2 c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ p_837 ∨ -b^{9, 94}_1 c b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ p_837 ∨ b^{9, 94}_0 c in DIMACS: 10922 10923 10924 837 10925 0 10922 10923 10924 837 -10926 0 10922 10923 10924 837 10927 0 c -1-1 --> -2 c ( b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ b^{9, 93}_0 ∧ -p_837) -> ( b^{9, 94}_2 ∧ b^{9, 94}_1 ∧ -b^{9, 94}_0) c in CNF: c -b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ p_837 ∨ b^{9, 94}_2 c -b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ p_837 ∨ b^{9, 94}_1 c -b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ p_837 ∨ -b^{9, 94}_0 c in DIMACS: -10922 10923 -10924 837 10925 0 -10922 10923 -10924 837 10926 0 -10922 10923 -10924 837 -10927 0 c -2-1 --> break c ( b^{9, 93}_2 ∧ b^{9, 93}_1 ∧ -b^{9, 93}_0 ∧ -p_837) -> break c in CNF: c -b^{9, 93}_2 ∨ -b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ p_837 ∨ break c in DIMACS: -10922 -10923 10924 837 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 93}_2 ∧ -b^{9, 93}_1 ∧ -b^{9, 93}_0 ∧ true) c in CNF: c -b^{9, 93}_2 ∨ b^{9, 93}_1 ∨ b^{9, 93}_0 ∨ false c in DIMACS: -10922 10923 10924 0 c 3 does not represent an automaton state. c -(-b^{9, 93}_2 ∧ b^{9, 93}_1 ∧ b^{9, 93}_0 ∧ true) c in CNF: c b^{9, 93}_2 ∨ -b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ false c in DIMACS: 10922 -10923 -10924 0 c -3 does not represent an automaton state. c -( b^{9, 93}_2 ∧ b^{9, 93}_1 ∧ b^{9, 93}_0 ∧ true) c in CNF: c -b^{9, 93}_2 ∨ -b^{9, 93}_1 ∨ -b^{9, 93}_0 ∨ false c in DIMACS: -10922 -10923 -10924 0 c i = 94 c -2+1 --> -1 c ( b^{9, 94}_2 ∧ b^{9, 94}_1 ∧ -b^{9, 94}_0 ∧ p_846) -> ( b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ b^{9, 95}_0) c in CNF: c -b^{9, 94}_2 ∨ -b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ -p_846 ∨ b^{9, 95}_2 c -b^{9, 94}_2 ∨ -b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ -p_846 ∨ -b^{9, 95}_1 c -b^{9, 94}_2 ∨ -b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ -p_846 ∨ b^{9, 95}_0 c in DIMACS: -10925 -10926 10927 -846 10928 0 -10925 -10926 10927 -846 -10929 0 -10925 -10926 10927 -846 10930 0 c -1+1 --> 0 c ( b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ b^{9, 94}_0 ∧ p_846) -> (-b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ -b^{9, 95}_0) c in CNF: c -b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ -p_846 ∨ -b^{9, 95}_2 c -b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ -p_846 ∨ -b^{9, 95}_1 c -b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ -p_846 ∨ -b^{9, 95}_0 c in DIMACS: -10925 10926 -10927 -846 -10928 0 -10925 10926 -10927 -846 -10929 0 -10925 10926 -10927 -846 -10930 0 c 0+1 --> 1 c (-b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ -b^{9, 94}_0 ∧ p_846) -> (-b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ b^{9, 95}_0) c in CNF: c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ -p_846 ∨ -b^{9, 95}_2 c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ -p_846 ∨ -b^{9, 95}_1 c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ -p_846 ∨ b^{9, 95}_0 c in DIMACS: 10925 10926 10927 -846 -10928 0 10925 10926 10927 -846 -10929 0 10925 10926 10927 -846 10930 0 c 1+1 --> 2 c (-b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ b^{9, 94}_0 ∧ p_846) -> (-b^{9, 95}_2 ∧ b^{9, 95}_1 ∧ -b^{9, 95}_0) c in CNF: c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ -p_846 ∨ -b^{9, 95}_2 c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ -p_846 ∨ b^{9, 95}_1 c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ -p_846 ∨ -b^{9, 95}_0 c in DIMACS: 10925 10926 -10927 -846 -10928 0 10925 10926 -10927 -846 10929 0 10925 10926 -10927 -846 -10930 0 c 2+1 --> break c (-b^{9, 94}_2 ∧ b^{9, 94}_1 ∧ -b^{9, 94}_0 ∧ p_846) -> break c in CNF: c b^{9, 94}_2 ∨ -b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ -p_846 ∨ break c in DIMACS: 10925 -10926 10927 -846 1162 0 c 2-1 --> 1 c (-b^{9, 94}_2 ∧ b^{9, 94}_1 ∧ -b^{9, 94}_0 ∧ -p_846) -> (-b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ b^{9, 95}_0) c in CNF: c b^{9, 94}_2 ∨ -b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ p_846 ∨ -b^{9, 95}_2 c b^{9, 94}_2 ∨ -b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ p_846 ∨ -b^{9, 95}_1 c b^{9, 94}_2 ∨ -b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ p_846 ∨ b^{9, 95}_0 c in DIMACS: 10925 -10926 10927 846 -10928 0 10925 -10926 10927 846 -10929 0 10925 -10926 10927 846 10930 0 c 1-1 --> 0 c (-b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ b^{9, 94}_0 ∧ -p_846) -> (-b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ -b^{9, 95}_0) c in CNF: c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ p_846 ∨ -b^{9, 95}_2 c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ p_846 ∨ -b^{9, 95}_1 c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ p_846 ∨ -b^{9, 95}_0 c in DIMACS: 10925 10926 -10927 846 -10928 0 10925 10926 -10927 846 -10929 0 10925 10926 -10927 846 -10930 0 c 0-1 --> -1 c (-b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ -b^{9, 94}_0 ∧ -p_846) -> ( b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ b^{9, 95}_0) c in CNF: c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ p_846 ∨ b^{9, 95}_2 c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ p_846 ∨ -b^{9, 95}_1 c b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ p_846 ∨ b^{9, 95}_0 c in DIMACS: 10925 10926 10927 846 10928 0 10925 10926 10927 846 -10929 0 10925 10926 10927 846 10930 0 c -1-1 --> -2 c ( b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ b^{9, 94}_0 ∧ -p_846) -> ( b^{9, 95}_2 ∧ b^{9, 95}_1 ∧ -b^{9, 95}_0) c in CNF: c -b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ p_846 ∨ b^{9, 95}_2 c -b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ p_846 ∨ b^{9, 95}_1 c -b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ p_846 ∨ -b^{9, 95}_0 c in DIMACS: -10925 10926 -10927 846 10928 0 -10925 10926 -10927 846 10929 0 -10925 10926 -10927 846 -10930 0 c -2-1 --> break c ( b^{9, 94}_2 ∧ b^{9, 94}_1 ∧ -b^{9, 94}_0 ∧ -p_846) -> break c in CNF: c -b^{9, 94}_2 ∨ -b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ p_846 ∨ break c in DIMACS: -10925 -10926 10927 846 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 94}_2 ∧ -b^{9, 94}_1 ∧ -b^{9, 94}_0 ∧ true) c in CNF: c -b^{9, 94}_2 ∨ b^{9, 94}_1 ∨ b^{9, 94}_0 ∨ false c in DIMACS: -10925 10926 10927 0 c 3 does not represent an automaton state. c -(-b^{9, 94}_2 ∧ b^{9, 94}_1 ∧ b^{9, 94}_0 ∧ true) c in CNF: c b^{9, 94}_2 ∨ -b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ false c in DIMACS: 10925 -10926 -10927 0 c -3 does not represent an automaton state. c -( b^{9, 94}_2 ∧ b^{9, 94}_1 ∧ b^{9, 94}_0 ∧ true) c in CNF: c -b^{9, 94}_2 ∨ -b^{9, 94}_1 ∨ -b^{9, 94}_0 ∨ false c in DIMACS: -10925 -10926 -10927 0 c i = 95 c -2+1 --> -1 c ( b^{9, 95}_2 ∧ b^{9, 95}_1 ∧ -b^{9, 95}_0 ∧ p_855) -> ( b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ b^{9, 96}_0) c in CNF: c -b^{9, 95}_2 ∨ -b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ -p_855 ∨ b^{9, 96}_2 c -b^{9, 95}_2 ∨ -b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ -p_855 ∨ -b^{9, 96}_1 c -b^{9, 95}_2 ∨ -b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ -p_855 ∨ b^{9, 96}_0 c in DIMACS: -10928 -10929 10930 -855 10931 0 -10928 -10929 10930 -855 -10932 0 -10928 -10929 10930 -855 10933 0 c -1+1 --> 0 c ( b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ b^{9, 95}_0 ∧ p_855) -> (-b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ -b^{9, 96}_0) c in CNF: c -b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ -p_855 ∨ -b^{9, 96}_2 c -b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ -p_855 ∨ -b^{9, 96}_1 c -b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ -p_855 ∨ -b^{9, 96}_0 c in DIMACS: -10928 10929 -10930 -855 -10931 0 -10928 10929 -10930 -855 -10932 0 -10928 10929 -10930 -855 -10933 0 c 0+1 --> 1 c (-b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ -b^{9, 95}_0 ∧ p_855) -> (-b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ b^{9, 96}_0) c in CNF: c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ -p_855 ∨ -b^{9, 96}_2 c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ -p_855 ∨ -b^{9, 96}_1 c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ -p_855 ∨ b^{9, 96}_0 c in DIMACS: 10928 10929 10930 -855 -10931 0 10928 10929 10930 -855 -10932 0 10928 10929 10930 -855 10933 0 c 1+1 --> 2 c (-b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ b^{9, 95}_0 ∧ p_855) -> (-b^{9, 96}_2 ∧ b^{9, 96}_1 ∧ -b^{9, 96}_0) c in CNF: c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ -p_855 ∨ -b^{9, 96}_2 c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ -p_855 ∨ b^{9, 96}_1 c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ -p_855 ∨ -b^{9, 96}_0 c in DIMACS: 10928 10929 -10930 -855 -10931 0 10928 10929 -10930 -855 10932 0 10928 10929 -10930 -855 -10933 0 c 2+1 --> break c (-b^{9, 95}_2 ∧ b^{9, 95}_1 ∧ -b^{9, 95}_0 ∧ p_855) -> break c in CNF: c b^{9, 95}_2 ∨ -b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ -p_855 ∨ break c in DIMACS: 10928 -10929 10930 -855 1162 0 c 2-1 --> 1 c (-b^{9, 95}_2 ∧ b^{9, 95}_1 ∧ -b^{9, 95}_0 ∧ -p_855) -> (-b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ b^{9, 96}_0) c in CNF: c b^{9, 95}_2 ∨ -b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ p_855 ∨ -b^{9, 96}_2 c b^{9, 95}_2 ∨ -b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ p_855 ∨ -b^{9, 96}_1 c b^{9, 95}_2 ∨ -b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ p_855 ∨ b^{9, 96}_0 c in DIMACS: 10928 -10929 10930 855 -10931 0 10928 -10929 10930 855 -10932 0 10928 -10929 10930 855 10933 0 c 1-1 --> 0 c (-b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ b^{9, 95}_0 ∧ -p_855) -> (-b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ -b^{9, 96}_0) c in CNF: c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ p_855 ∨ -b^{9, 96}_2 c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ p_855 ∨ -b^{9, 96}_1 c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ p_855 ∨ -b^{9, 96}_0 c in DIMACS: 10928 10929 -10930 855 -10931 0 10928 10929 -10930 855 -10932 0 10928 10929 -10930 855 -10933 0 c 0-1 --> -1 c (-b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ -b^{9, 95}_0 ∧ -p_855) -> ( b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ b^{9, 96}_0) c in CNF: c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ p_855 ∨ b^{9, 96}_2 c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ p_855 ∨ -b^{9, 96}_1 c b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ p_855 ∨ b^{9, 96}_0 c in DIMACS: 10928 10929 10930 855 10931 0 10928 10929 10930 855 -10932 0 10928 10929 10930 855 10933 0 c -1-1 --> -2 c ( b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ b^{9, 95}_0 ∧ -p_855) -> ( b^{9, 96}_2 ∧ b^{9, 96}_1 ∧ -b^{9, 96}_0) c in CNF: c -b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ p_855 ∨ b^{9, 96}_2 c -b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ p_855 ∨ b^{9, 96}_1 c -b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ p_855 ∨ -b^{9, 96}_0 c in DIMACS: -10928 10929 -10930 855 10931 0 -10928 10929 -10930 855 10932 0 -10928 10929 -10930 855 -10933 0 c -2-1 --> break c ( b^{9, 95}_2 ∧ b^{9, 95}_1 ∧ -b^{9, 95}_0 ∧ -p_855) -> break c in CNF: c -b^{9, 95}_2 ∨ -b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ p_855 ∨ break c in DIMACS: -10928 -10929 10930 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 95}_2 ∧ -b^{9, 95}_1 ∧ -b^{9, 95}_0 ∧ true) c in CNF: c -b^{9, 95}_2 ∨ b^{9, 95}_1 ∨ b^{9, 95}_0 ∨ false c in DIMACS: -10928 10929 10930 0 c 3 does not represent an automaton state. c -(-b^{9, 95}_2 ∧ b^{9, 95}_1 ∧ b^{9, 95}_0 ∧ true) c in CNF: c b^{9, 95}_2 ∨ -b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ false c in DIMACS: 10928 -10929 -10930 0 c -3 does not represent an automaton state. c -( b^{9, 95}_2 ∧ b^{9, 95}_1 ∧ b^{9, 95}_0 ∧ true) c in CNF: c -b^{9, 95}_2 ∨ -b^{9, 95}_1 ∨ -b^{9, 95}_0 ∨ false c in DIMACS: -10928 -10929 -10930 0 c i = 96 c -2+1 --> -1 c ( b^{9, 96}_2 ∧ b^{9, 96}_1 ∧ -b^{9, 96}_0 ∧ p_864) -> ( b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ b^{9, 97}_0) c in CNF: c -b^{9, 96}_2 ∨ -b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ -p_864 ∨ b^{9, 97}_2 c -b^{9, 96}_2 ∨ -b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ -p_864 ∨ -b^{9, 97}_1 c -b^{9, 96}_2 ∨ -b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ -p_864 ∨ b^{9, 97}_0 c in DIMACS: -10931 -10932 10933 -864 10934 0 -10931 -10932 10933 -864 -10935 0 -10931 -10932 10933 -864 10936 0 c -1+1 --> 0 c ( b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ b^{9, 96}_0 ∧ p_864) -> (-b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ -b^{9, 97}_0) c in CNF: c -b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ -p_864 ∨ -b^{9, 97}_2 c -b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ -p_864 ∨ -b^{9, 97}_1 c -b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ -p_864 ∨ -b^{9, 97}_0 c in DIMACS: -10931 10932 -10933 -864 -10934 0 -10931 10932 -10933 -864 -10935 0 -10931 10932 -10933 -864 -10936 0 c 0+1 --> 1 c (-b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ -b^{9, 96}_0 ∧ p_864) -> (-b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ b^{9, 97}_0) c in CNF: c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ -p_864 ∨ -b^{9, 97}_2 c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ -p_864 ∨ -b^{9, 97}_1 c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ -p_864 ∨ b^{9, 97}_0 c in DIMACS: 10931 10932 10933 -864 -10934 0 10931 10932 10933 -864 -10935 0 10931 10932 10933 -864 10936 0 c 1+1 --> 2 c (-b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ b^{9, 96}_0 ∧ p_864) -> (-b^{9, 97}_2 ∧ b^{9, 97}_1 ∧ -b^{9, 97}_0) c in CNF: c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ -p_864 ∨ -b^{9, 97}_2 c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ -p_864 ∨ b^{9, 97}_1 c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ -p_864 ∨ -b^{9, 97}_0 c in DIMACS: 10931 10932 -10933 -864 -10934 0 10931 10932 -10933 -864 10935 0 10931 10932 -10933 -864 -10936 0 c 2+1 --> break c (-b^{9, 96}_2 ∧ b^{9, 96}_1 ∧ -b^{9, 96}_0 ∧ p_864) -> break c in CNF: c b^{9, 96}_2 ∨ -b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ -p_864 ∨ break c in DIMACS: 10931 -10932 10933 -864 1162 0 c 2-1 --> 1 c (-b^{9, 96}_2 ∧ b^{9, 96}_1 ∧ -b^{9, 96}_0 ∧ -p_864) -> (-b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ b^{9, 97}_0) c in CNF: c b^{9, 96}_2 ∨ -b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ p_864 ∨ -b^{9, 97}_2 c b^{9, 96}_2 ∨ -b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ p_864 ∨ -b^{9, 97}_1 c b^{9, 96}_2 ∨ -b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ p_864 ∨ b^{9, 97}_0 c in DIMACS: 10931 -10932 10933 864 -10934 0 10931 -10932 10933 864 -10935 0 10931 -10932 10933 864 10936 0 c 1-1 --> 0 c (-b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ b^{9, 96}_0 ∧ -p_864) -> (-b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ -b^{9, 97}_0) c in CNF: c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ p_864 ∨ -b^{9, 97}_2 c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ p_864 ∨ -b^{9, 97}_1 c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ p_864 ∨ -b^{9, 97}_0 c in DIMACS: 10931 10932 -10933 864 -10934 0 10931 10932 -10933 864 -10935 0 10931 10932 -10933 864 -10936 0 c 0-1 --> -1 c (-b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ -b^{9, 96}_0 ∧ -p_864) -> ( b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ b^{9, 97}_0) c in CNF: c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ p_864 ∨ b^{9, 97}_2 c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ p_864 ∨ -b^{9, 97}_1 c b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ p_864 ∨ b^{9, 97}_0 c in DIMACS: 10931 10932 10933 864 10934 0 10931 10932 10933 864 -10935 0 10931 10932 10933 864 10936 0 c -1-1 --> -2 c ( b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ b^{9, 96}_0 ∧ -p_864) -> ( b^{9, 97}_2 ∧ b^{9, 97}_1 ∧ -b^{9, 97}_0) c in CNF: c -b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ p_864 ∨ b^{9, 97}_2 c -b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ p_864 ∨ b^{9, 97}_1 c -b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ p_864 ∨ -b^{9, 97}_0 c in DIMACS: -10931 10932 -10933 864 10934 0 -10931 10932 -10933 864 10935 0 -10931 10932 -10933 864 -10936 0 c -2-1 --> break c ( b^{9, 96}_2 ∧ b^{9, 96}_1 ∧ -b^{9, 96}_0 ∧ -p_864) -> break c in CNF: c -b^{9, 96}_2 ∨ -b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ p_864 ∨ break c in DIMACS: -10931 -10932 10933 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 96}_2 ∧ -b^{9, 96}_1 ∧ -b^{9, 96}_0 ∧ true) c in CNF: c -b^{9, 96}_2 ∨ b^{9, 96}_1 ∨ b^{9, 96}_0 ∨ false c in DIMACS: -10931 10932 10933 0 c 3 does not represent an automaton state. c -(-b^{9, 96}_2 ∧ b^{9, 96}_1 ∧ b^{9, 96}_0 ∧ true) c in CNF: c b^{9, 96}_2 ∨ -b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ false c in DIMACS: 10931 -10932 -10933 0 c -3 does not represent an automaton state. c -( b^{9, 96}_2 ∧ b^{9, 96}_1 ∧ b^{9, 96}_0 ∧ true) c in CNF: c -b^{9, 96}_2 ∨ -b^{9, 96}_1 ∨ -b^{9, 96}_0 ∨ false c in DIMACS: -10931 -10932 -10933 0 c i = 97 c -2+1 --> -1 c ( b^{9, 97}_2 ∧ b^{9, 97}_1 ∧ -b^{9, 97}_0 ∧ p_873) -> ( b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ b^{9, 98}_0) c in CNF: c -b^{9, 97}_2 ∨ -b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ -p_873 ∨ b^{9, 98}_2 c -b^{9, 97}_2 ∨ -b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ -p_873 ∨ -b^{9, 98}_1 c -b^{9, 97}_2 ∨ -b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ -p_873 ∨ b^{9, 98}_0 c in DIMACS: -10934 -10935 10936 -873 10937 0 -10934 -10935 10936 -873 -10938 0 -10934 -10935 10936 -873 10939 0 c -1+1 --> 0 c ( b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ b^{9, 97}_0 ∧ p_873) -> (-b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ -b^{9, 98}_0) c in CNF: c -b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ -p_873 ∨ -b^{9, 98}_2 c -b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ -p_873 ∨ -b^{9, 98}_1 c -b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ -p_873 ∨ -b^{9, 98}_0 c in DIMACS: -10934 10935 -10936 -873 -10937 0 -10934 10935 -10936 -873 -10938 0 -10934 10935 -10936 -873 -10939 0 c 0+1 --> 1 c (-b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ -b^{9, 97}_0 ∧ p_873) -> (-b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ b^{9, 98}_0) c in CNF: c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ -p_873 ∨ -b^{9, 98}_2 c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ -p_873 ∨ -b^{9, 98}_1 c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ -p_873 ∨ b^{9, 98}_0 c in DIMACS: 10934 10935 10936 -873 -10937 0 10934 10935 10936 -873 -10938 0 10934 10935 10936 -873 10939 0 c 1+1 --> 2 c (-b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ b^{9, 97}_0 ∧ p_873) -> (-b^{9, 98}_2 ∧ b^{9, 98}_1 ∧ -b^{9, 98}_0) c in CNF: c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ -p_873 ∨ -b^{9, 98}_2 c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ -p_873 ∨ b^{9, 98}_1 c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ -p_873 ∨ -b^{9, 98}_0 c in DIMACS: 10934 10935 -10936 -873 -10937 0 10934 10935 -10936 -873 10938 0 10934 10935 -10936 -873 -10939 0 c 2+1 --> break c (-b^{9, 97}_2 ∧ b^{9, 97}_1 ∧ -b^{9, 97}_0 ∧ p_873) -> break c in CNF: c b^{9, 97}_2 ∨ -b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ -p_873 ∨ break c in DIMACS: 10934 -10935 10936 -873 1162 0 c 2-1 --> 1 c (-b^{9, 97}_2 ∧ b^{9, 97}_1 ∧ -b^{9, 97}_0 ∧ -p_873) -> (-b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ b^{9, 98}_0) c in CNF: c b^{9, 97}_2 ∨ -b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ p_873 ∨ -b^{9, 98}_2 c b^{9, 97}_2 ∨ -b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ p_873 ∨ -b^{9, 98}_1 c b^{9, 97}_2 ∨ -b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ p_873 ∨ b^{9, 98}_0 c in DIMACS: 10934 -10935 10936 873 -10937 0 10934 -10935 10936 873 -10938 0 10934 -10935 10936 873 10939 0 c 1-1 --> 0 c (-b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ b^{9, 97}_0 ∧ -p_873) -> (-b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ -b^{9, 98}_0) c in CNF: c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ p_873 ∨ -b^{9, 98}_2 c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ p_873 ∨ -b^{9, 98}_1 c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ p_873 ∨ -b^{9, 98}_0 c in DIMACS: 10934 10935 -10936 873 -10937 0 10934 10935 -10936 873 -10938 0 10934 10935 -10936 873 -10939 0 c 0-1 --> -1 c (-b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ -b^{9, 97}_0 ∧ -p_873) -> ( b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ b^{9, 98}_0) c in CNF: c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ p_873 ∨ b^{9, 98}_2 c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ p_873 ∨ -b^{9, 98}_1 c b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ p_873 ∨ b^{9, 98}_0 c in DIMACS: 10934 10935 10936 873 10937 0 10934 10935 10936 873 -10938 0 10934 10935 10936 873 10939 0 c -1-1 --> -2 c ( b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ b^{9, 97}_0 ∧ -p_873) -> ( b^{9, 98}_2 ∧ b^{9, 98}_1 ∧ -b^{9, 98}_0) c in CNF: c -b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ p_873 ∨ b^{9, 98}_2 c -b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ p_873 ∨ b^{9, 98}_1 c -b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ p_873 ∨ -b^{9, 98}_0 c in DIMACS: -10934 10935 -10936 873 10937 0 -10934 10935 -10936 873 10938 0 -10934 10935 -10936 873 -10939 0 c -2-1 --> break c ( b^{9, 97}_2 ∧ b^{9, 97}_1 ∧ -b^{9, 97}_0 ∧ -p_873) -> break c in CNF: c -b^{9, 97}_2 ∨ -b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ p_873 ∨ break c in DIMACS: -10934 -10935 10936 873 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 97}_2 ∧ -b^{9, 97}_1 ∧ -b^{9, 97}_0 ∧ true) c in CNF: c -b^{9, 97}_2 ∨ b^{9, 97}_1 ∨ b^{9, 97}_0 ∨ false c in DIMACS: -10934 10935 10936 0 c 3 does not represent an automaton state. c -(-b^{9, 97}_2 ∧ b^{9, 97}_1 ∧ b^{9, 97}_0 ∧ true) c in CNF: c b^{9, 97}_2 ∨ -b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ false c in DIMACS: 10934 -10935 -10936 0 c -3 does not represent an automaton state. c -( b^{9, 97}_2 ∧ b^{9, 97}_1 ∧ b^{9, 97}_0 ∧ true) c in CNF: c -b^{9, 97}_2 ∨ -b^{9, 97}_1 ∨ -b^{9, 97}_0 ∨ false c in DIMACS: -10934 -10935 -10936 0 c i = 98 c -2+1 --> -1 c ( b^{9, 98}_2 ∧ b^{9, 98}_1 ∧ -b^{9, 98}_0 ∧ p_882) -> ( b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ b^{9, 99}_0) c in CNF: c -b^{9, 98}_2 ∨ -b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ -p_882 ∨ b^{9, 99}_2 c -b^{9, 98}_2 ∨ -b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ -p_882 ∨ -b^{9, 99}_1 c -b^{9, 98}_2 ∨ -b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ -p_882 ∨ b^{9, 99}_0 c in DIMACS: -10937 -10938 10939 -882 10940 0 -10937 -10938 10939 -882 -10941 0 -10937 -10938 10939 -882 10942 0 c -1+1 --> 0 c ( b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ b^{9, 98}_0 ∧ p_882) -> (-b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ -b^{9, 99}_0) c in CNF: c -b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ -p_882 ∨ -b^{9, 99}_2 c -b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ -p_882 ∨ -b^{9, 99}_1 c -b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ -p_882 ∨ -b^{9, 99}_0 c in DIMACS: -10937 10938 -10939 -882 -10940 0 -10937 10938 -10939 -882 -10941 0 -10937 10938 -10939 -882 -10942 0 c 0+1 --> 1 c (-b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ -b^{9, 98}_0 ∧ p_882) -> (-b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ b^{9, 99}_0) c in CNF: c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ -p_882 ∨ -b^{9, 99}_2 c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ -p_882 ∨ -b^{9, 99}_1 c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ -p_882 ∨ b^{9, 99}_0 c in DIMACS: 10937 10938 10939 -882 -10940 0 10937 10938 10939 -882 -10941 0 10937 10938 10939 -882 10942 0 c 1+1 --> 2 c (-b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ b^{9, 98}_0 ∧ p_882) -> (-b^{9, 99}_2 ∧ b^{9, 99}_1 ∧ -b^{9, 99}_0) c in CNF: c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ -p_882 ∨ -b^{9, 99}_2 c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ -p_882 ∨ b^{9, 99}_1 c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ -p_882 ∨ -b^{9, 99}_0 c in DIMACS: 10937 10938 -10939 -882 -10940 0 10937 10938 -10939 -882 10941 0 10937 10938 -10939 -882 -10942 0 c 2+1 --> break c (-b^{9, 98}_2 ∧ b^{9, 98}_1 ∧ -b^{9, 98}_0 ∧ p_882) -> break c in CNF: c b^{9, 98}_2 ∨ -b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ -p_882 ∨ break c in DIMACS: 10937 -10938 10939 -882 1162 0 c 2-1 --> 1 c (-b^{9, 98}_2 ∧ b^{9, 98}_1 ∧ -b^{9, 98}_0 ∧ -p_882) -> (-b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ b^{9, 99}_0) c in CNF: c b^{9, 98}_2 ∨ -b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ p_882 ∨ -b^{9, 99}_2 c b^{9, 98}_2 ∨ -b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ p_882 ∨ -b^{9, 99}_1 c b^{9, 98}_2 ∨ -b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ p_882 ∨ b^{9, 99}_0 c in DIMACS: 10937 -10938 10939 882 -10940 0 10937 -10938 10939 882 -10941 0 10937 -10938 10939 882 10942 0 c 1-1 --> 0 c (-b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ b^{9, 98}_0 ∧ -p_882) -> (-b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ -b^{9, 99}_0) c in CNF: c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ p_882 ∨ -b^{9, 99}_2 c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ p_882 ∨ -b^{9, 99}_1 c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ p_882 ∨ -b^{9, 99}_0 c in DIMACS: 10937 10938 -10939 882 -10940 0 10937 10938 -10939 882 -10941 0 10937 10938 -10939 882 -10942 0 c 0-1 --> -1 c (-b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ -b^{9, 98}_0 ∧ -p_882) -> ( b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ b^{9, 99}_0) c in CNF: c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ p_882 ∨ b^{9, 99}_2 c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ p_882 ∨ -b^{9, 99}_1 c b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ p_882 ∨ b^{9, 99}_0 c in DIMACS: 10937 10938 10939 882 10940 0 10937 10938 10939 882 -10941 0 10937 10938 10939 882 10942 0 c -1-1 --> -2 c ( b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ b^{9, 98}_0 ∧ -p_882) -> ( b^{9, 99}_2 ∧ b^{9, 99}_1 ∧ -b^{9, 99}_0) c in CNF: c -b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ p_882 ∨ b^{9, 99}_2 c -b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ p_882 ∨ b^{9, 99}_1 c -b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ p_882 ∨ -b^{9, 99}_0 c in DIMACS: -10937 10938 -10939 882 10940 0 -10937 10938 -10939 882 10941 0 -10937 10938 -10939 882 -10942 0 c -2-1 --> break c ( b^{9, 98}_2 ∧ b^{9, 98}_1 ∧ -b^{9, 98}_0 ∧ -p_882) -> break c in CNF: c -b^{9, 98}_2 ∨ -b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ p_882 ∨ break c in DIMACS: -10937 -10938 10939 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 98}_2 ∧ -b^{9, 98}_1 ∧ -b^{9, 98}_0 ∧ true) c in CNF: c -b^{9, 98}_2 ∨ b^{9, 98}_1 ∨ b^{9, 98}_0 ∨ false c in DIMACS: -10937 10938 10939 0 c 3 does not represent an automaton state. c -(-b^{9, 98}_2 ∧ b^{9, 98}_1 ∧ b^{9, 98}_0 ∧ true) c in CNF: c b^{9, 98}_2 ∨ -b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ false c in DIMACS: 10937 -10938 -10939 0 c -3 does not represent an automaton state. c -( b^{9, 98}_2 ∧ b^{9, 98}_1 ∧ b^{9, 98}_0 ∧ true) c in CNF: c -b^{9, 98}_2 ∨ -b^{9, 98}_1 ∨ -b^{9, 98}_0 ∨ false c in DIMACS: -10937 -10938 -10939 0 c i = 99 c -2+1 --> -1 c ( b^{9, 99}_2 ∧ b^{9, 99}_1 ∧ -b^{9, 99}_0 ∧ p_891) -> ( b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ b^{9, 100}_0) c in CNF: c -b^{9, 99}_2 ∨ -b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ -p_891 ∨ b^{9, 100}_2 c -b^{9, 99}_2 ∨ -b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ -p_891 ∨ -b^{9, 100}_1 c -b^{9, 99}_2 ∨ -b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ -p_891 ∨ b^{9, 100}_0 c in DIMACS: -10940 -10941 10942 -891 10943 0 -10940 -10941 10942 -891 -10944 0 -10940 -10941 10942 -891 10945 0 c -1+1 --> 0 c ( b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ b^{9, 99}_0 ∧ p_891) -> (-b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ -b^{9, 100}_0) c in CNF: c -b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ -p_891 ∨ -b^{9, 100}_2 c -b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ -p_891 ∨ -b^{9, 100}_1 c -b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ -p_891 ∨ -b^{9, 100}_0 c in DIMACS: -10940 10941 -10942 -891 -10943 0 -10940 10941 -10942 -891 -10944 0 -10940 10941 -10942 -891 -10945 0 c 0+1 --> 1 c (-b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ -b^{9, 99}_0 ∧ p_891) -> (-b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ b^{9, 100}_0) c in CNF: c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ -p_891 ∨ -b^{9, 100}_2 c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ -p_891 ∨ -b^{9, 100}_1 c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ -p_891 ∨ b^{9, 100}_0 c in DIMACS: 10940 10941 10942 -891 -10943 0 10940 10941 10942 -891 -10944 0 10940 10941 10942 -891 10945 0 c 1+1 --> 2 c (-b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ b^{9, 99}_0 ∧ p_891) -> (-b^{9, 100}_2 ∧ b^{9, 100}_1 ∧ -b^{9, 100}_0) c in CNF: c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ -p_891 ∨ -b^{9, 100}_2 c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ -p_891 ∨ b^{9, 100}_1 c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ -p_891 ∨ -b^{9, 100}_0 c in DIMACS: 10940 10941 -10942 -891 -10943 0 10940 10941 -10942 -891 10944 0 10940 10941 -10942 -891 -10945 0 c 2+1 --> break c (-b^{9, 99}_2 ∧ b^{9, 99}_1 ∧ -b^{9, 99}_0 ∧ p_891) -> break c in CNF: c b^{9, 99}_2 ∨ -b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ -p_891 ∨ break c in DIMACS: 10940 -10941 10942 -891 1162 0 c 2-1 --> 1 c (-b^{9, 99}_2 ∧ b^{9, 99}_1 ∧ -b^{9, 99}_0 ∧ -p_891) -> (-b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ b^{9, 100}_0) c in CNF: c b^{9, 99}_2 ∨ -b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ p_891 ∨ -b^{9, 100}_2 c b^{9, 99}_2 ∨ -b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ p_891 ∨ -b^{9, 100}_1 c b^{9, 99}_2 ∨ -b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ p_891 ∨ b^{9, 100}_0 c in DIMACS: 10940 -10941 10942 891 -10943 0 10940 -10941 10942 891 -10944 0 10940 -10941 10942 891 10945 0 c 1-1 --> 0 c (-b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ b^{9, 99}_0 ∧ -p_891) -> (-b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ -b^{9, 100}_0) c in CNF: c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ p_891 ∨ -b^{9, 100}_2 c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ p_891 ∨ -b^{9, 100}_1 c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ p_891 ∨ -b^{9, 100}_0 c in DIMACS: 10940 10941 -10942 891 -10943 0 10940 10941 -10942 891 -10944 0 10940 10941 -10942 891 -10945 0 c 0-1 --> -1 c (-b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ -b^{9, 99}_0 ∧ -p_891) -> ( b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ b^{9, 100}_0) c in CNF: c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ p_891 ∨ b^{9, 100}_2 c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ p_891 ∨ -b^{9, 100}_1 c b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ p_891 ∨ b^{9, 100}_0 c in DIMACS: 10940 10941 10942 891 10943 0 10940 10941 10942 891 -10944 0 10940 10941 10942 891 10945 0 c -1-1 --> -2 c ( b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ b^{9, 99}_0 ∧ -p_891) -> ( b^{9, 100}_2 ∧ b^{9, 100}_1 ∧ -b^{9, 100}_0) c in CNF: c -b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ p_891 ∨ b^{9, 100}_2 c -b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ p_891 ∨ b^{9, 100}_1 c -b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ p_891 ∨ -b^{9, 100}_0 c in DIMACS: -10940 10941 -10942 891 10943 0 -10940 10941 -10942 891 10944 0 -10940 10941 -10942 891 -10945 0 c -2-1 --> break c ( b^{9, 99}_2 ∧ b^{9, 99}_1 ∧ -b^{9, 99}_0 ∧ -p_891) -> break c in CNF: c -b^{9, 99}_2 ∨ -b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ p_891 ∨ break c in DIMACS: -10940 -10941 10942 891 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 99}_2 ∧ -b^{9, 99}_1 ∧ -b^{9, 99}_0 ∧ true) c in CNF: c -b^{9, 99}_2 ∨ b^{9, 99}_1 ∨ b^{9, 99}_0 ∨ false c in DIMACS: -10940 10941 10942 0 c 3 does not represent an automaton state. c -(-b^{9, 99}_2 ∧ b^{9, 99}_1 ∧ b^{9, 99}_0 ∧ true) c in CNF: c b^{9, 99}_2 ∨ -b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ false c in DIMACS: 10940 -10941 -10942 0 c -3 does not represent an automaton state. c -( b^{9, 99}_2 ∧ b^{9, 99}_1 ∧ b^{9, 99}_0 ∧ true) c in CNF: c -b^{9, 99}_2 ∨ -b^{9, 99}_1 ∨ -b^{9, 99}_0 ∨ false c in DIMACS: -10940 -10941 -10942 0 c i = 100 c -2+1 --> -1 c ( b^{9, 100}_2 ∧ b^{9, 100}_1 ∧ -b^{9, 100}_0 ∧ p_900) -> ( b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ b^{9, 101}_0) c in CNF: c -b^{9, 100}_2 ∨ -b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ -p_900 ∨ b^{9, 101}_2 c -b^{9, 100}_2 ∨ -b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ -p_900 ∨ -b^{9, 101}_1 c -b^{9, 100}_2 ∨ -b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ -p_900 ∨ b^{9, 101}_0 c in DIMACS: -10943 -10944 10945 -900 10946 0 -10943 -10944 10945 -900 -10947 0 -10943 -10944 10945 -900 10948 0 c -1+1 --> 0 c ( b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ b^{9, 100}_0 ∧ p_900) -> (-b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ -b^{9, 101}_0) c in CNF: c -b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ -p_900 ∨ -b^{9, 101}_2 c -b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ -p_900 ∨ -b^{9, 101}_1 c -b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ -p_900 ∨ -b^{9, 101}_0 c in DIMACS: -10943 10944 -10945 -900 -10946 0 -10943 10944 -10945 -900 -10947 0 -10943 10944 -10945 -900 -10948 0 c 0+1 --> 1 c (-b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ -b^{9, 100}_0 ∧ p_900) -> (-b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ b^{9, 101}_0) c in CNF: c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ -p_900 ∨ -b^{9, 101}_2 c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ -p_900 ∨ -b^{9, 101}_1 c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ -p_900 ∨ b^{9, 101}_0 c in DIMACS: 10943 10944 10945 -900 -10946 0 10943 10944 10945 -900 -10947 0 10943 10944 10945 -900 10948 0 c 1+1 --> 2 c (-b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ b^{9, 100}_0 ∧ p_900) -> (-b^{9, 101}_2 ∧ b^{9, 101}_1 ∧ -b^{9, 101}_0) c in CNF: c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ -p_900 ∨ -b^{9, 101}_2 c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ -p_900 ∨ b^{9, 101}_1 c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ -p_900 ∨ -b^{9, 101}_0 c in DIMACS: 10943 10944 -10945 -900 -10946 0 10943 10944 -10945 -900 10947 0 10943 10944 -10945 -900 -10948 0 c 2+1 --> break c (-b^{9, 100}_2 ∧ b^{9, 100}_1 ∧ -b^{9, 100}_0 ∧ p_900) -> break c in CNF: c b^{9, 100}_2 ∨ -b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ -p_900 ∨ break c in DIMACS: 10943 -10944 10945 -900 1162 0 c 2-1 --> 1 c (-b^{9, 100}_2 ∧ b^{9, 100}_1 ∧ -b^{9, 100}_0 ∧ -p_900) -> (-b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ b^{9, 101}_0) c in CNF: c b^{9, 100}_2 ∨ -b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ p_900 ∨ -b^{9, 101}_2 c b^{9, 100}_2 ∨ -b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ p_900 ∨ -b^{9, 101}_1 c b^{9, 100}_2 ∨ -b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ p_900 ∨ b^{9, 101}_0 c in DIMACS: 10943 -10944 10945 900 -10946 0 10943 -10944 10945 900 -10947 0 10943 -10944 10945 900 10948 0 c 1-1 --> 0 c (-b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ b^{9, 100}_0 ∧ -p_900) -> (-b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ -b^{9, 101}_0) c in CNF: c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ p_900 ∨ -b^{9, 101}_2 c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ p_900 ∨ -b^{9, 101}_1 c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ p_900 ∨ -b^{9, 101}_0 c in DIMACS: 10943 10944 -10945 900 -10946 0 10943 10944 -10945 900 -10947 0 10943 10944 -10945 900 -10948 0 c 0-1 --> -1 c (-b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ -b^{9, 100}_0 ∧ -p_900) -> ( b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ b^{9, 101}_0) c in CNF: c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ p_900 ∨ b^{9, 101}_2 c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ p_900 ∨ -b^{9, 101}_1 c b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ p_900 ∨ b^{9, 101}_0 c in DIMACS: 10943 10944 10945 900 10946 0 10943 10944 10945 900 -10947 0 10943 10944 10945 900 10948 0 c -1-1 --> -2 c ( b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ b^{9, 100}_0 ∧ -p_900) -> ( b^{9, 101}_2 ∧ b^{9, 101}_1 ∧ -b^{9, 101}_0) c in CNF: c -b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ p_900 ∨ b^{9, 101}_2 c -b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ p_900 ∨ b^{9, 101}_1 c -b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ p_900 ∨ -b^{9, 101}_0 c in DIMACS: -10943 10944 -10945 900 10946 0 -10943 10944 -10945 900 10947 0 -10943 10944 -10945 900 -10948 0 c -2-1 --> break c ( b^{9, 100}_2 ∧ b^{9, 100}_1 ∧ -b^{9, 100}_0 ∧ -p_900) -> break c in CNF: c -b^{9, 100}_2 ∨ -b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ p_900 ∨ break c in DIMACS: -10943 -10944 10945 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 100}_2 ∧ -b^{9, 100}_1 ∧ -b^{9, 100}_0 ∧ true) c in CNF: c -b^{9, 100}_2 ∨ b^{9, 100}_1 ∨ b^{9, 100}_0 ∨ false c in DIMACS: -10943 10944 10945 0 c 3 does not represent an automaton state. c -(-b^{9, 100}_2 ∧ b^{9, 100}_1 ∧ b^{9, 100}_0 ∧ true) c in CNF: c b^{9, 100}_2 ∨ -b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ false c in DIMACS: 10943 -10944 -10945 0 c -3 does not represent an automaton state. c -( b^{9, 100}_2 ∧ b^{9, 100}_1 ∧ b^{9, 100}_0 ∧ true) c in CNF: c -b^{9, 100}_2 ∨ -b^{9, 100}_1 ∨ -b^{9, 100}_0 ∨ false c in DIMACS: -10943 -10944 -10945 0 c i = 101 c -2+1 --> -1 c ( b^{9, 101}_2 ∧ b^{9, 101}_1 ∧ -b^{9, 101}_0 ∧ p_909) -> ( b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ b^{9, 102}_0) c in CNF: c -b^{9, 101}_2 ∨ -b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ -p_909 ∨ b^{9, 102}_2 c -b^{9, 101}_2 ∨ -b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ -p_909 ∨ -b^{9, 102}_1 c -b^{9, 101}_2 ∨ -b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ -p_909 ∨ b^{9, 102}_0 c in DIMACS: -10946 -10947 10948 -909 10949 0 -10946 -10947 10948 -909 -10950 0 -10946 -10947 10948 -909 10951 0 c -1+1 --> 0 c ( b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ b^{9, 101}_0 ∧ p_909) -> (-b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ -b^{9, 102}_0) c in CNF: c -b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ -p_909 ∨ -b^{9, 102}_2 c -b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ -p_909 ∨ -b^{9, 102}_1 c -b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ -p_909 ∨ -b^{9, 102}_0 c in DIMACS: -10946 10947 -10948 -909 -10949 0 -10946 10947 -10948 -909 -10950 0 -10946 10947 -10948 -909 -10951 0 c 0+1 --> 1 c (-b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ -b^{9, 101}_0 ∧ p_909) -> (-b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ b^{9, 102}_0) c in CNF: c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ -p_909 ∨ -b^{9, 102}_2 c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ -p_909 ∨ -b^{9, 102}_1 c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ -p_909 ∨ b^{9, 102}_0 c in DIMACS: 10946 10947 10948 -909 -10949 0 10946 10947 10948 -909 -10950 0 10946 10947 10948 -909 10951 0 c 1+1 --> 2 c (-b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ b^{9, 101}_0 ∧ p_909) -> (-b^{9, 102}_2 ∧ b^{9, 102}_1 ∧ -b^{9, 102}_0) c in CNF: c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ -p_909 ∨ -b^{9, 102}_2 c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ -p_909 ∨ b^{9, 102}_1 c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ -p_909 ∨ -b^{9, 102}_0 c in DIMACS: 10946 10947 -10948 -909 -10949 0 10946 10947 -10948 -909 10950 0 10946 10947 -10948 -909 -10951 0 c 2+1 --> break c (-b^{9, 101}_2 ∧ b^{9, 101}_1 ∧ -b^{9, 101}_0 ∧ p_909) -> break c in CNF: c b^{9, 101}_2 ∨ -b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ -p_909 ∨ break c in DIMACS: 10946 -10947 10948 -909 1162 0 c 2-1 --> 1 c (-b^{9, 101}_2 ∧ b^{9, 101}_1 ∧ -b^{9, 101}_0 ∧ -p_909) -> (-b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ b^{9, 102}_0) c in CNF: c b^{9, 101}_2 ∨ -b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ p_909 ∨ -b^{9, 102}_2 c b^{9, 101}_2 ∨ -b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ p_909 ∨ -b^{9, 102}_1 c b^{9, 101}_2 ∨ -b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ p_909 ∨ b^{9, 102}_0 c in DIMACS: 10946 -10947 10948 909 -10949 0 10946 -10947 10948 909 -10950 0 10946 -10947 10948 909 10951 0 c 1-1 --> 0 c (-b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ b^{9, 101}_0 ∧ -p_909) -> (-b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ -b^{9, 102}_0) c in CNF: c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ p_909 ∨ -b^{9, 102}_2 c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ p_909 ∨ -b^{9, 102}_1 c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ p_909 ∨ -b^{9, 102}_0 c in DIMACS: 10946 10947 -10948 909 -10949 0 10946 10947 -10948 909 -10950 0 10946 10947 -10948 909 -10951 0 c 0-1 --> -1 c (-b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ -b^{9, 101}_0 ∧ -p_909) -> ( b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ b^{9, 102}_0) c in CNF: c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ p_909 ∨ b^{9, 102}_2 c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ p_909 ∨ -b^{9, 102}_1 c b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ p_909 ∨ b^{9, 102}_0 c in DIMACS: 10946 10947 10948 909 10949 0 10946 10947 10948 909 -10950 0 10946 10947 10948 909 10951 0 c -1-1 --> -2 c ( b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ b^{9, 101}_0 ∧ -p_909) -> ( b^{9, 102}_2 ∧ b^{9, 102}_1 ∧ -b^{9, 102}_0) c in CNF: c -b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ p_909 ∨ b^{9, 102}_2 c -b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ p_909 ∨ b^{9, 102}_1 c -b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ p_909 ∨ -b^{9, 102}_0 c in DIMACS: -10946 10947 -10948 909 10949 0 -10946 10947 -10948 909 10950 0 -10946 10947 -10948 909 -10951 0 c -2-1 --> break c ( b^{9, 101}_2 ∧ b^{9, 101}_1 ∧ -b^{9, 101}_0 ∧ -p_909) -> break c in CNF: c -b^{9, 101}_2 ∨ -b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ p_909 ∨ break c in DIMACS: -10946 -10947 10948 909 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 101}_2 ∧ -b^{9, 101}_1 ∧ -b^{9, 101}_0 ∧ true) c in CNF: c -b^{9, 101}_2 ∨ b^{9, 101}_1 ∨ b^{9, 101}_0 ∨ false c in DIMACS: -10946 10947 10948 0 c 3 does not represent an automaton state. c -(-b^{9, 101}_2 ∧ b^{9, 101}_1 ∧ b^{9, 101}_0 ∧ true) c in CNF: c b^{9, 101}_2 ∨ -b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ false c in DIMACS: 10946 -10947 -10948 0 c -3 does not represent an automaton state. c -( b^{9, 101}_2 ∧ b^{9, 101}_1 ∧ b^{9, 101}_0 ∧ true) c in CNF: c -b^{9, 101}_2 ∨ -b^{9, 101}_1 ∨ -b^{9, 101}_0 ∨ false c in DIMACS: -10946 -10947 -10948 0 c i = 102 c -2+1 --> -1 c ( b^{9, 102}_2 ∧ b^{9, 102}_1 ∧ -b^{9, 102}_0 ∧ p_918) -> ( b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ b^{9, 103}_0) c in CNF: c -b^{9, 102}_2 ∨ -b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ -p_918 ∨ b^{9, 103}_2 c -b^{9, 102}_2 ∨ -b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ -p_918 ∨ -b^{9, 103}_1 c -b^{9, 102}_2 ∨ -b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ -p_918 ∨ b^{9, 103}_0 c in DIMACS: -10949 -10950 10951 -918 10952 0 -10949 -10950 10951 -918 -10953 0 -10949 -10950 10951 -918 10954 0 c -1+1 --> 0 c ( b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ b^{9, 102}_0 ∧ p_918) -> (-b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ -b^{9, 103}_0) c in CNF: c -b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ -p_918 ∨ -b^{9, 103}_2 c -b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ -p_918 ∨ -b^{9, 103}_1 c -b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ -p_918 ∨ -b^{9, 103}_0 c in DIMACS: -10949 10950 -10951 -918 -10952 0 -10949 10950 -10951 -918 -10953 0 -10949 10950 -10951 -918 -10954 0 c 0+1 --> 1 c (-b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ -b^{9, 102}_0 ∧ p_918) -> (-b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ b^{9, 103}_0) c in CNF: c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ -p_918 ∨ -b^{9, 103}_2 c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ -p_918 ∨ -b^{9, 103}_1 c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ -p_918 ∨ b^{9, 103}_0 c in DIMACS: 10949 10950 10951 -918 -10952 0 10949 10950 10951 -918 -10953 0 10949 10950 10951 -918 10954 0 c 1+1 --> 2 c (-b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ b^{9, 102}_0 ∧ p_918) -> (-b^{9, 103}_2 ∧ b^{9, 103}_1 ∧ -b^{9, 103}_0) c in CNF: c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ -p_918 ∨ -b^{9, 103}_2 c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ -p_918 ∨ b^{9, 103}_1 c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ -p_918 ∨ -b^{9, 103}_0 c in DIMACS: 10949 10950 -10951 -918 -10952 0 10949 10950 -10951 -918 10953 0 10949 10950 -10951 -918 -10954 0 c 2+1 --> break c (-b^{9, 102}_2 ∧ b^{9, 102}_1 ∧ -b^{9, 102}_0 ∧ p_918) -> break c in CNF: c b^{9, 102}_2 ∨ -b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ -p_918 ∨ break c in DIMACS: 10949 -10950 10951 -918 1162 0 c 2-1 --> 1 c (-b^{9, 102}_2 ∧ b^{9, 102}_1 ∧ -b^{9, 102}_0 ∧ -p_918) -> (-b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ b^{9, 103}_0) c in CNF: c b^{9, 102}_2 ∨ -b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ p_918 ∨ -b^{9, 103}_2 c b^{9, 102}_2 ∨ -b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ p_918 ∨ -b^{9, 103}_1 c b^{9, 102}_2 ∨ -b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ p_918 ∨ b^{9, 103}_0 c in DIMACS: 10949 -10950 10951 918 -10952 0 10949 -10950 10951 918 -10953 0 10949 -10950 10951 918 10954 0 c 1-1 --> 0 c (-b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ b^{9, 102}_0 ∧ -p_918) -> (-b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ -b^{9, 103}_0) c in CNF: c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ p_918 ∨ -b^{9, 103}_2 c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ p_918 ∨ -b^{9, 103}_1 c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ p_918 ∨ -b^{9, 103}_0 c in DIMACS: 10949 10950 -10951 918 -10952 0 10949 10950 -10951 918 -10953 0 10949 10950 -10951 918 -10954 0 c 0-1 --> -1 c (-b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ -b^{9, 102}_0 ∧ -p_918) -> ( b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ b^{9, 103}_0) c in CNF: c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ p_918 ∨ b^{9, 103}_2 c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ p_918 ∨ -b^{9, 103}_1 c b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ p_918 ∨ b^{9, 103}_0 c in DIMACS: 10949 10950 10951 918 10952 0 10949 10950 10951 918 -10953 0 10949 10950 10951 918 10954 0 c -1-1 --> -2 c ( b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ b^{9, 102}_0 ∧ -p_918) -> ( b^{9, 103}_2 ∧ b^{9, 103}_1 ∧ -b^{9, 103}_0) c in CNF: c -b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ p_918 ∨ b^{9, 103}_2 c -b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ p_918 ∨ b^{9, 103}_1 c -b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ p_918 ∨ -b^{9, 103}_0 c in DIMACS: -10949 10950 -10951 918 10952 0 -10949 10950 -10951 918 10953 0 -10949 10950 -10951 918 -10954 0 c -2-1 --> break c ( b^{9, 102}_2 ∧ b^{9, 102}_1 ∧ -b^{9, 102}_0 ∧ -p_918) -> break c in CNF: c -b^{9, 102}_2 ∨ -b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ p_918 ∨ break c in DIMACS: -10949 -10950 10951 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 102}_2 ∧ -b^{9, 102}_1 ∧ -b^{9, 102}_0 ∧ true) c in CNF: c -b^{9, 102}_2 ∨ b^{9, 102}_1 ∨ b^{9, 102}_0 ∨ false c in DIMACS: -10949 10950 10951 0 c 3 does not represent an automaton state. c -(-b^{9, 102}_2 ∧ b^{9, 102}_1 ∧ b^{9, 102}_0 ∧ true) c in CNF: c b^{9, 102}_2 ∨ -b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ false c in DIMACS: 10949 -10950 -10951 0 c -3 does not represent an automaton state. c -( b^{9, 102}_2 ∧ b^{9, 102}_1 ∧ b^{9, 102}_0 ∧ true) c in CNF: c -b^{9, 102}_2 ∨ -b^{9, 102}_1 ∨ -b^{9, 102}_0 ∨ false c in DIMACS: -10949 -10950 -10951 0 c i = 103 c -2+1 --> -1 c ( b^{9, 103}_2 ∧ b^{9, 103}_1 ∧ -b^{9, 103}_0 ∧ p_927) -> ( b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ b^{9, 104}_0) c in CNF: c -b^{9, 103}_2 ∨ -b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ -p_927 ∨ b^{9, 104}_2 c -b^{9, 103}_2 ∨ -b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ -p_927 ∨ -b^{9, 104}_1 c -b^{9, 103}_2 ∨ -b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ -p_927 ∨ b^{9, 104}_0 c in DIMACS: -10952 -10953 10954 -927 10955 0 -10952 -10953 10954 -927 -10956 0 -10952 -10953 10954 -927 10957 0 c -1+1 --> 0 c ( b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ b^{9, 103}_0 ∧ p_927) -> (-b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ -b^{9, 104}_0) c in CNF: c -b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ -p_927 ∨ -b^{9, 104}_2 c -b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ -p_927 ∨ -b^{9, 104}_1 c -b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ -p_927 ∨ -b^{9, 104}_0 c in DIMACS: -10952 10953 -10954 -927 -10955 0 -10952 10953 -10954 -927 -10956 0 -10952 10953 -10954 -927 -10957 0 c 0+1 --> 1 c (-b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ -b^{9, 103}_0 ∧ p_927) -> (-b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ b^{9, 104}_0) c in CNF: c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ -p_927 ∨ -b^{9, 104}_2 c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ -p_927 ∨ -b^{9, 104}_1 c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ -p_927 ∨ b^{9, 104}_0 c in DIMACS: 10952 10953 10954 -927 -10955 0 10952 10953 10954 -927 -10956 0 10952 10953 10954 -927 10957 0 c 1+1 --> 2 c (-b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ b^{9, 103}_0 ∧ p_927) -> (-b^{9, 104}_2 ∧ b^{9, 104}_1 ∧ -b^{9, 104}_0) c in CNF: c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ -p_927 ∨ -b^{9, 104}_2 c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ -p_927 ∨ b^{9, 104}_1 c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ -p_927 ∨ -b^{9, 104}_0 c in DIMACS: 10952 10953 -10954 -927 -10955 0 10952 10953 -10954 -927 10956 0 10952 10953 -10954 -927 -10957 0 c 2+1 --> break c (-b^{9, 103}_2 ∧ b^{9, 103}_1 ∧ -b^{9, 103}_0 ∧ p_927) -> break c in CNF: c b^{9, 103}_2 ∨ -b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ -p_927 ∨ break c in DIMACS: 10952 -10953 10954 -927 1162 0 c 2-1 --> 1 c (-b^{9, 103}_2 ∧ b^{9, 103}_1 ∧ -b^{9, 103}_0 ∧ -p_927) -> (-b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ b^{9, 104}_0) c in CNF: c b^{9, 103}_2 ∨ -b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ p_927 ∨ -b^{9, 104}_2 c b^{9, 103}_2 ∨ -b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ p_927 ∨ -b^{9, 104}_1 c b^{9, 103}_2 ∨ -b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ p_927 ∨ b^{9, 104}_0 c in DIMACS: 10952 -10953 10954 927 -10955 0 10952 -10953 10954 927 -10956 0 10952 -10953 10954 927 10957 0 c 1-1 --> 0 c (-b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ b^{9, 103}_0 ∧ -p_927) -> (-b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ -b^{9, 104}_0) c in CNF: c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ p_927 ∨ -b^{9, 104}_2 c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ p_927 ∨ -b^{9, 104}_1 c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ p_927 ∨ -b^{9, 104}_0 c in DIMACS: 10952 10953 -10954 927 -10955 0 10952 10953 -10954 927 -10956 0 10952 10953 -10954 927 -10957 0 c 0-1 --> -1 c (-b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ -b^{9, 103}_0 ∧ -p_927) -> ( b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ b^{9, 104}_0) c in CNF: c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ p_927 ∨ b^{9, 104}_2 c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ p_927 ∨ -b^{9, 104}_1 c b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ p_927 ∨ b^{9, 104}_0 c in DIMACS: 10952 10953 10954 927 10955 0 10952 10953 10954 927 -10956 0 10952 10953 10954 927 10957 0 c -1-1 --> -2 c ( b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ b^{9, 103}_0 ∧ -p_927) -> ( b^{9, 104}_2 ∧ b^{9, 104}_1 ∧ -b^{9, 104}_0) c in CNF: c -b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ p_927 ∨ b^{9, 104}_2 c -b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ p_927 ∨ b^{9, 104}_1 c -b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ p_927 ∨ -b^{9, 104}_0 c in DIMACS: -10952 10953 -10954 927 10955 0 -10952 10953 -10954 927 10956 0 -10952 10953 -10954 927 -10957 0 c -2-1 --> break c ( b^{9, 103}_2 ∧ b^{9, 103}_1 ∧ -b^{9, 103}_0 ∧ -p_927) -> break c in CNF: c -b^{9, 103}_2 ∨ -b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ p_927 ∨ break c in DIMACS: -10952 -10953 10954 927 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 103}_2 ∧ -b^{9, 103}_1 ∧ -b^{9, 103}_0 ∧ true) c in CNF: c -b^{9, 103}_2 ∨ b^{9, 103}_1 ∨ b^{9, 103}_0 ∨ false c in DIMACS: -10952 10953 10954 0 c 3 does not represent an automaton state. c -(-b^{9, 103}_2 ∧ b^{9, 103}_1 ∧ b^{9, 103}_0 ∧ true) c in CNF: c b^{9, 103}_2 ∨ -b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ false c in DIMACS: 10952 -10953 -10954 0 c -3 does not represent an automaton state. c -( b^{9, 103}_2 ∧ b^{9, 103}_1 ∧ b^{9, 103}_0 ∧ true) c in CNF: c -b^{9, 103}_2 ∨ -b^{9, 103}_1 ∨ -b^{9, 103}_0 ∨ false c in DIMACS: -10952 -10953 -10954 0 c i = 104 c -2+1 --> -1 c ( b^{9, 104}_2 ∧ b^{9, 104}_1 ∧ -b^{9, 104}_0 ∧ p_936) -> ( b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ b^{9, 105}_0) c in CNF: c -b^{9, 104}_2 ∨ -b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ -p_936 ∨ b^{9, 105}_2 c -b^{9, 104}_2 ∨ -b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ -p_936 ∨ -b^{9, 105}_1 c -b^{9, 104}_2 ∨ -b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ -p_936 ∨ b^{9, 105}_0 c in DIMACS: -10955 -10956 10957 -936 10958 0 -10955 -10956 10957 -936 -10959 0 -10955 -10956 10957 -936 10960 0 c -1+1 --> 0 c ( b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ b^{9, 104}_0 ∧ p_936) -> (-b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ -b^{9, 105}_0) c in CNF: c -b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ -p_936 ∨ -b^{9, 105}_2 c -b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ -p_936 ∨ -b^{9, 105}_1 c -b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ -p_936 ∨ -b^{9, 105}_0 c in DIMACS: -10955 10956 -10957 -936 -10958 0 -10955 10956 -10957 -936 -10959 0 -10955 10956 -10957 -936 -10960 0 c 0+1 --> 1 c (-b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ -b^{9, 104}_0 ∧ p_936) -> (-b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ b^{9, 105}_0) c in CNF: c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ -p_936 ∨ -b^{9, 105}_2 c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ -p_936 ∨ -b^{9, 105}_1 c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ -p_936 ∨ b^{9, 105}_0 c in DIMACS: 10955 10956 10957 -936 -10958 0 10955 10956 10957 -936 -10959 0 10955 10956 10957 -936 10960 0 c 1+1 --> 2 c (-b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ b^{9, 104}_0 ∧ p_936) -> (-b^{9, 105}_2 ∧ b^{9, 105}_1 ∧ -b^{9, 105}_0) c in CNF: c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ -p_936 ∨ -b^{9, 105}_2 c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ -p_936 ∨ b^{9, 105}_1 c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ -p_936 ∨ -b^{9, 105}_0 c in DIMACS: 10955 10956 -10957 -936 -10958 0 10955 10956 -10957 -936 10959 0 10955 10956 -10957 -936 -10960 0 c 2+1 --> break c (-b^{9, 104}_2 ∧ b^{9, 104}_1 ∧ -b^{9, 104}_0 ∧ p_936) -> break c in CNF: c b^{9, 104}_2 ∨ -b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ -p_936 ∨ break c in DIMACS: 10955 -10956 10957 -936 1162 0 c 2-1 --> 1 c (-b^{9, 104}_2 ∧ b^{9, 104}_1 ∧ -b^{9, 104}_0 ∧ -p_936) -> (-b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ b^{9, 105}_0) c in CNF: c b^{9, 104}_2 ∨ -b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ p_936 ∨ -b^{9, 105}_2 c b^{9, 104}_2 ∨ -b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ p_936 ∨ -b^{9, 105}_1 c b^{9, 104}_2 ∨ -b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ p_936 ∨ b^{9, 105}_0 c in DIMACS: 10955 -10956 10957 936 -10958 0 10955 -10956 10957 936 -10959 0 10955 -10956 10957 936 10960 0 c 1-1 --> 0 c (-b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ b^{9, 104}_0 ∧ -p_936) -> (-b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ -b^{9, 105}_0) c in CNF: c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ p_936 ∨ -b^{9, 105}_2 c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ p_936 ∨ -b^{9, 105}_1 c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ p_936 ∨ -b^{9, 105}_0 c in DIMACS: 10955 10956 -10957 936 -10958 0 10955 10956 -10957 936 -10959 0 10955 10956 -10957 936 -10960 0 c 0-1 --> -1 c (-b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ -b^{9, 104}_0 ∧ -p_936) -> ( b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ b^{9, 105}_0) c in CNF: c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ p_936 ∨ b^{9, 105}_2 c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ p_936 ∨ -b^{9, 105}_1 c b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ p_936 ∨ b^{9, 105}_0 c in DIMACS: 10955 10956 10957 936 10958 0 10955 10956 10957 936 -10959 0 10955 10956 10957 936 10960 0 c -1-1 --> -2 c ( b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ b^{9, 104}_0 ∧ -p_936) -> ( b^{9, 105}_2 ∧ b^{9, 105}_1 ∧ -b^{9, 105}_0) c in CNF: c -b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ p_936 ∨ b^{9, 105}_2 c -b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ p_936 ∨ b^{9, 105}_1 c -b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ p_936 ∨ -b^{9, 105}_0 c in DIMACS: -10955 10956 -10957 936 10958 0 -10955 10956 -10957 936 10959 0 -10955 10956 -10957 936 -10960 0 c -2-1 --> break c ( b^{9, 104}_2 ∧ b^{9, 104}_1 ∧ -b^{9, 104}_0 ∧ -p_936) -> break c in CNF: c -b^{9, 104}_2 ∨ -b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ p_936 ∨ break c in DIMACS: -10955 -10956 10957 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 104}_2 ∧ -b^{9, 104}_1 ∧ -b^{9, 104}_0 ∧ true) c in CNF: c -b^{9, 104}_2 ∨ b^{9, 104}_1 ∨ b^{9, 104}_0 ∨ false c in DIMACS: -10955 10956 10957 0 c 3 does not represent an automaton state. c -(-b^{9, 104}_2 ∧ b^{9, 104}_1 ∧ b^{9, 104}_0 ∧ true) c in CNF: c b^{9, 104}_2 ∨ -b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ false c in DIMACS: 10955 -10956 -10957 0 c -3 does not represent an automaton state. c -( b^{9, 104}_2 ∧ b^{9, 104}_1 ∧ b^{9, 104}_0 ∧ true) c in CNF: c -b^{9, 104}_2 ∨ -b^{9, 104}_1 ∨ -b^{9, 104}_0 ∨ false c in DIMACS: -10955 -10956 -10957 0 c i = 105 c -2+1 --> -1 c ( b^{9, 105}_2 ∧ b^{9, 105}_1 ∧ -b^{9, 105}_0 ∧ p_945) -> ( b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ b^{9, 106}_0) c in CNF: c -b^{9, 105}_2 ∨ -b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ -p_945 ∨ b^{9, 106}_2 c -b^{9, 105}_2 ∨ -b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ -p_945 ∨ -b^{9, 106}_1 c -b^{9, 105}_2 ∨ -b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ -p_945 ∨ b^{9, 106}_0 c in DIMACS: -10958 -10959 10960 -945 10961 0 -10958 -10959 10960 -945 -10962 0 -10958 -10959 10960 -945 10963 0 c -1+1 --> 0 c ( b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ b^{9, 105}_0 ∧ p_945) -> (-b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ -b^{9, 106}_0) c in CNF: c -b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ -p_945 ∨ -b^{9, 106}_2 c -b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ -p_945 ∨ -b^{9, 106}_1 c -b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ -p_945 ∨ -b^{9, 106}_0 c in DIMACS: -10958 10959 -10960 -945 -10961 0 -10958 10959 -10960 -945 -10962 0 -10958 10959 -10960 -945 -10963 0 c 0+1 --> 1 c (-b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ -b^{9, 105}_0 ∧ p_945) -> (-b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ b^{9, 106}_0) c in CNF: c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ -p_945 ∨ -b^{9, 106}_2 c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ -p_945 ∨ -b^{9, 106}_1 c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ -p_945 ∨ b^{9, 106}_0 c in DIMACS: 10958 10959 10960 -945 -10961 0 10958 10959 10960 -945 -10962 0 10958 10959 10960 -945 10963 0 c 1+1 --> 2 c (-b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ b^{9, 105}_0 ∧ p_945) -> (-b^{9, 106}_2 ∧ b^{9, 106}_1 ∧ -b^{9, 106}_0) c in CNF: c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ -p_945 ∨ -b^{9, 106}_2 c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ -p_945 ∨ b^{9, 106}_1 c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ -p_945 ∨ -b^{9, 106}_0 c in DIMACS: 10958 10959 -10960 -945 -10961 0 10958 10959 -10960 -945 10962 0 10958 10959 -10960 -945 -10963 0 c 2+1 --> break c (-b^{9, 105}_2 ∧ b^{9, 105}_1 ∧ -b^{9, 105}_0 ∧ p_945) -> break c in CNF: c b^{9, 105}_2 ∨ -b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ -p_945 ∨ break c in DIMACS: 10958 -10959 10960 -945 1162 0 c 2-1 --> 1 c (-b^{9, 105}_2 ∧ b^{9, 105}_1 ∧ -b^{9, 105}_0 ∧ -p_945) -> (-b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ b^{9, 106}_0) c in CNF: c b^{9, 105}_2 ∨ -b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ p_945 ∨ -b^{9, 106}_2 c b^{9, 105}_2 ∨ -b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ p_945 ∨ -b^{9, 106}_1 c b^{9, 105}_2 ∨ -b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ p_945 ∨ b^{9, 106}_0 c in DIMACS: 10958 -10959 10960 945 -10961 0 10958 -10959 10960 945 -10962 0 10958 -10959 10960 945 10963 0 c 1-1 --> 0 c (-b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ b^{9, 105}_0 ∧ -p_945) -> (-b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ -b^{9, 106}_0) c in CNF: c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ p_945 ∨ -b^{9, 106}_2 c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ p_945 ∨ -b^{9, 106}_1 c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ p_945 ∨ -b^{9, 106}_0 c in DIMACS: 10958 10959 -10960 945 -10961 0 10958 10959 -10960 945 -10962 0 10958 10959 -10960 945 -10963 0 c 0-1 --> -1 c (-b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ -b^{9, 105}_0 ∧ -p_945) -> ( b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ b^{9, 106}_0) c in CNF: c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ p_945 ∨ b^{9, 106}_2 c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ p_945 ∨ -b^{9, 106}_1 c b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ p_945 ∨ b^{9, 106}_0 c in DIMACS: 10958 10959 10960 945 10961 0 10958 10959 10960 945 -10962 0 10958 10959 10960 945 10963 0 c -1-1 --> -2 c ( b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ b^{9, 105}_0 ∧ -p_945) -> ( b^{9, 106}_2 ∧ b^{9, 106}_1 ∧ -b^{9, 106}_0) c in CNF: c -b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ p_945 ∨ b^{9, 106}_2 c -b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ p_945 ∨ b^{9, 106}_1 c -b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ p_945 ∨ -b^{9, 106}_0 c in DIMACS: -10958 10959 -10960 945 10961 0 -10958 10959 -10960 945 10962 0 -10958 10959 -10960 945 -10963 0 c -2-1 --> break c ( b^{9, 105}_2 ∧ b^{9, 105}_1 ∧ -b^{9, 105}_0 ∧ -p_945) -> break c in CNF: c -b^{9, 105}_2 ∨ -b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ p_945 ∨ break c in DIMACS: -10958 -10959 10960 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 105}_2 ∧ -b^{9, 105}_1 ∧ -b^{9, 105}_0 ∧ true) c in CNF: c -b^{9, 105}_2 ∨ b^{9, 105}_1 ∨ b^{9, 105}_0 ∨ false c in DIMACS: -10958 10959 10960 0 c 3 does not represent an automaton state. c -(-b^{9, 105}_2 ∧ b^{9, 105}_1 ∧ b^{9, 105}_0 ∧ true) c in CNF: c b^{9, 105}_2 ∨ -b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ false c in DIMACS: 10958 -10959 -10960 0 c -3 does not represent an automaton state. c -( b^{9, 105}_2 ∧ b^{9, 105}_1 ∧ b^{9, 105}_0 ∧ true) c in CNF: c -b^{9, 105}_2 ∨ -b^{9, 105}_1 ∨ -b^{9, 105}_0 ∨ false c in DIMACS: -10958 -10959 -10960 0 c i = 106 c -2+1 --> -1 c ( b^{9, 106}_2 ∧ b^{9, 106}_1 ∧ -b^{9, 106}_0 ∧ p_954) -> ( b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ b^{9, 107}_0) c in CNF: c -b^{9, 106}_2 ∨ -b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ -p_954 ∨ b^{9, 107}_2 c -b^{9, 106}_2 ∨ -b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ -p_954 ∨ -b^{9, 107}_1 c -b^{9, 106}_2 ∨ -b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ -p_954 ∨ b^{9, 107}_0 c in DIMACS: -10961 -10962 10963 -954 10964 0 -10961 -10962 10963 -954 -10965 0 -10961 -10962 10963 -954 10966 0 c -1+1 --> 0 c ( b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ b^{9, 106}_0 ∧ p_954) -> (-b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ -b^{9, 107}_0) c in CNF: c -b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ -p_954 ∨ -b^{9, 107}_2 c -b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ -p_954 ∨ -b^{9, 107}_1 c -b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ -p_954 ∨ -b^{9, 107}_0 c in DIMACS: -10961 10962 -10963 -954 -10964 0 -10961 10962 -10963 -954 -10965 0 -10961 10962 -10963 -954 -10966 0 c 0+1 --> 1 c (-b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ -b^{9, 106}_0 ∧ p_954) -> (-b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ b^{9, 107}_0) c in CNF: c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ -p_954 ∨ -b^{9, 107}_2 c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ -p_954 ∨ -b^{9, 107}_1 c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ -p_954 ∨ b^{9, 107}_0 c in DIMACS: 10961 10962 10963 -954 -10964 0 10961 10962 10963 -954 -10965 0 10961 10962 10963 -954 10966 0 c 1+1 --> 2 c (-b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ b^{9, 106}_0 ∧ p_954) -> (-b^{9, 107}_2 ∧ b^{9, 107}_1 ∧ -b^{9, 107}_0) c in CNF: c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ -p_954 ∨ -b^{9, 107}_2 c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ -p_954 ∨ b^{9, 107}_1 c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ -p_954 ∨ -b^{9, 107}_0 c in DIMACS: 10961 10962 -10963 -954 -10964 0 10961 10962 -10963 -954 10965 0 10961 10962 -10963 -954 -10966 0 c 2+1 --> break c (-b^{9, 106}_2 ∧ b^{9, 106}_1 ∧ -b^{9, 106}_0 ∧ p_954) -> break c in CNF: c b^{9, 106}_2 ∨ -b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ -p_954 ∨ break c in DIMACS: 10961 -10962 10963 -954 1162 0 c 2-1 --> 1 c (-b^{9, 106}_2 ∧ b^{9, 106}_1 ∧ -b^{9, 106}_0 ∧ -p_954) -> (-b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ b^{9, 107}_0) c in CNF: c b^{9, 106}_2 ∨ -b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ p_954 ∨ -b^{9, 107}_2 c b^{9, 106}_2 ∨ -b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ p_954 ∨ -b^{9, 107}_1 c b^{9, 106}_2 ∨ -b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ p_954 ∨ b^{9, 107}_0 c in DIMACS: 10961 -10962 10963 954 -10964 0 10961 -10962 10963 954 -10965 0 10961 -10962 10963 954 10966 0 c 1-1 --> 0 c (-b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ b^{9, 106}_0 ∧ -p_954) -> (-b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ -b^{9, 107}_0) c in CNF: c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ p_954 ∨ -b^{9, 107}_2 c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ p_954 ∨ -b^{9, 107}_1 c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ p_954 ∨ -b^{9, 107}_0 c in DIMACS: 10961 10962 -10963 954 -10964 0 10961 10962 -10963 954 -10965 0 10961 10962 -10963 954 -10966 0 c 0-1 --> -1 c (-b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ -b^{9, 106}_0 ∧ -p_954) -> ( b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ b^{9, 107}_0) c in CNF: c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ p_954 ∨ b^{9, 107}_2 c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ p_954 ∨ -b^{9, 107}_1 c b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ p_954 ∨ b^{9, 107}_0 c in DIMACS: 10961 10962 10963 954 10964 0 10961 10962 10963 954 -10965 0 10961 10962 10963 954 10966 0 c -1-1 --> -2 c ( b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ b^{9, 106}_0 ∧ -p_954) -> ( b^{9, 107}_2 ∧ b^{9, 107}_1 ∧ -b^{9, 107}_0) c in CNF: c -b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ p_954 ∨ b^{9, 107}_2 c -b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ p_954 ∨ b^{9, 107}_1 c -b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ p_954 ∨ -b^{9, 107}_0 c in DIMACS: -10961 10962 -10963 954 10964 0 -10961 10962 -10963 954 10965 0 -10961 10962 -10963 954 -10966 0 c -2-1 --> break c ( b^{9, 106}_2 ∧ b^{9, 106}_1 ∧ -b^{9, 106}_0 ∧ -p_954) -> break c in CNF: c -b^{9, 106}_2 ∨ -b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ p_954 ∨ break c in DIMACS: -10961 -10962 10963 954 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 106}_2 ∧ -b^{9, 106}_1 ∧ -b^{9, 106}_0 ∧ true) c in CNF: c -b^{9, 106}_2 ∨ b^{9, 106}_1 ∨ b^{9, 106}_0 ∨ false c in DIMACS: -10961 10962 10963 0 c 3 does not represent an automaton state. c -(-b^{9, 106}_2 ∧ b^{9, 106}_1 ∧ b^{9, 106}_0 ∧ true) c in CNF: c b^{9, 106}_2 ∨ -b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ false c in DIMACS: 10961 -10962 -10963 0 c -3 does not represent an automaton state. c -( b^{9, 106}_2 ∧ b^{9, 106}_1 ∧ b^{9, 106}_0 ∧ true) c in CNF: c -b^{9, 106}_2 ∨ -b^{9, 106}_1 ∨ -b^{9, 106}_0 ∨ false c in DIMACS: -10961 -10962 -10963 0 c i = 107 c -2+1 --> -1 c ( b^{9, 107}_2 ∧ b^{9, 107}_1 ∧ -b^{9, 107}_0 ∧ p_963) -> ( b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ b^{9, 108}_0) c in CNF: c -b^{9, 107}_2 ∨ -b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ -p_963 ∨ b^{9, 108}_2 c -b^{9, 107}_2 ∨ -b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ -p_963 ∨ -b^{9, 108}_1 c -b^{9, 107}_2 ∨ -b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ -p_963 ∨ b^{9, 108}_0 c in DIMACS: -10964 -10965 10966 -963 10967 0 -10964 -10965 10966 -963 -10968 0 -10964 -10965 10966 -963 10969 0 c -1+1 --> 0 c ( b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ b^{9, 107}_0 ∧ p_963) -> (-b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ -b^{9, 108}_0) c in CNF: c -b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ -p_963 ∨ -b^{9, 108}_2 c -b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ -p_963 ∨ -b^{9, 108}_1 c -b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ -p_963 ∨ -b^{9, 108}_0 c in DIMACS: -10964 10965 -10966 -963 -10967 0 -10964 10965 -10966 -963 -10968 0 -10964 10965 -10966 -963 -10969 0 c 0+1 --> 1 c (-b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ -b^{9, 107}_0 ∧ p_963) -> (-b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ b^{9, 108}_0) c in CNF: c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ -p_963 ∨ -b^{9, 108}_2 c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ -p_963 ∨ -b^{9, 108}_1 c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ -p_963 ∨ b^{9, 108}_0 c in DIMACS: 10964 10965 10966 -963 -10967 0 10964 10965 10966 -963 -10968 0 10964 10965 10966 -963 10969 0 c 1+1 --> 2 c (-b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ b^{9, 107}_0 ∧ p_963) -> (-b^{9, 108}_2 ∧ b^{9, 108}_1 ∧ -b^{9, 108}_0) c in CNF: c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ -p_963 ∨ -b^{9, 108}_2 c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ -p_963 ∨ b^{9, 108}_1 c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ -p_963 ∨ -b^{9, 108}_0 c in DIMACS: 10964 10965 -10966 -963 -10967 0 10964 10965 -10966 -963 10968 0 10964 10965 -10966 -963 -10969 0 c 2+1 --> break c (-b^{9, 107}_2 ∧ b^{9, 107}_1 ∧ -b^{9, 107}_0 ∧ p_963) -> break c in CNF: c b^{9, 107}_2 ∨ -b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ -p_963 ∨ break c in DIMACS: 10964 -10965 10966 -963 1162 0 c 2-1 --> 1 c (-b^{9, 107}_2 ∧ b^{9, 107}_1 ∧ -b^{9, 107}_0 ∧ -p_963) -> (-b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ b^{9, 108}_0) c in CNF: c b^{9, 107}_2 ∨ -b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ p_963 ∨ -b^{9, 108}_2 c b^{9, 107}_2 ∨ -b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ p_963 ∨ -b^{9, 108}_1 c b^{9, 107}_2 ∨ -b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ p_963 ∨ b^{9, 108}_0 c in DIMACS: 10964 -10965 10966 963 -10967 0 10964 -10965 10966 963 -10968 0 10964 -10965 10966 963 10969 0 c 1-1 --> 0 c (-b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ b^{9, 107}_0 ∧ -p_963) -> (-b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ -b^{9, 108}_0) c in CNF: c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ p_963 ∨ -b^{9, 108}_2 c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ p_963 ∨ -b^{9, 108}_1 c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ p_963 ∨ -b^{9, 108}_0 c in DIMACS: 10964 10965 -10966 963 -10967 0 10964 10965 -10966 963 -10968 0 10964 10965 -10966 963 -10969 0 c 0-1 --> -1 c (-b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ -b^{9, 107}_0 ∧ -p_963) -> ( b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ b^{9, 108}_0) c in CNF: c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ p_963 ∨ b^{9, 108}_2 c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ p_963 ∨ -b^{9, 108}_1 c b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ p_963 ∨ b^{9, 108}_0 c in DIMACS: 10964 10965 10966 963 10967 0 10964 10965 10966 963 -10968 0 10964 10965 10966 963 10969 0 c -1-1 --> -2 c ( b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ b^{9, 107}_0 ∧ -p_963) -> ( b^{9, 108}_2 ∧ b^{9, 108}_1 ∧ -b^{9, 108}_0) c in CNF: c -b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ p_963 ∨ b^{9, 108}_2 c -b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ p_963 ∨ b^{9, 108}_1 c -b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ p_963 ∨ -b^{9, 108}_0 c in DIMACS: -10964 10965 -10966 963 10967 0 -10964 10965 -10966 963 10968 0 -10964 10965 -10966 963 -10969 0 c -2-1 --> break c ( b^{9, 107}_2 ∧ b^{9, 107}_1 ∧ -b^{9, 107}_0 ∧ -p_963) -> break c in CNF: c -b^{9, 107}_2 ∨ -b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ p_963 ∨ break c in DIMACS: -10964 -10965 10966 963 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 107}_2 ∧ -b^{9, 107}_1 ∧ -b^{9, 107}_0 ∧ true) c in CNF: c -b^{9, 107}_2 ∨ b^{9, 107}_1 ∨ b^{9, 107}_0 ∨ false c in DIMACS: -10964 10965 10966 0 c 3 does not represent an automaton state. c -(-b^{9, 107}_2 ∧ b^{9, 107}_1 ∧ b^{9, 107}_0 ∧ true) c in CNF: c b^{9, 107}_2 ∨ -b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ false c in DIMACS: 10964 -10965 -10966 0 c -3 does not represent an automaton state. c -( b^{9, 107}_2 ∧ b^{9, 107}_1 ∧ b^{9, 107}_0 ∧ true) c in CNF: c -b^{9, 107}_2 ∨ -b^{9, 107}_1 ∨ -b^{9, 107}_0 ∨ false c in DIMACS: -10964 -10965 -10966 0 c i = 108 c -2+1 --> -1 c ( b^{9, 108}_2 ∧ b^{9, 108}_1 ∧ -b^{9, 108}_0 ∧ p_972) -> ( b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ b^{9, 109}_0) c in CNF: c -b^{9, 108}_2 ∨ -b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ -p_972 ∨ b^{9, 109}_2 c -b^{9, 108}_2 ∨ -b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ -p_972 ∨ -b^{9, 109}_1 c -b^{9, 108}_2 ∨ -b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ -p_972 ∨ b^{9, 109}_0 c in DIMACS: -10967 -10968 10969 -972 10970 0 -10967 -10968 10969 -972 -10971 0 -10967 -10968 10969 -972 10972 0 c -1+1 --> 0 c ( b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ b^{9, 108}_0 ∧ p_972) -> (-b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ -b^{9, 109}_0) c in CNF: c -b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ -p_972 ∨ -b^{9, 109}_2 c -b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ -p_972 ∨ -b^{9, 109}_1 c -b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ -p_972 ∨ -b^{9, 109}_0 c in DIMACS: -10967 10968 -10969 -972 -10970 0 -10967 10968 -10969 -972 -10971 0 -10967 10968 -10969 -972 -10972 0 c 0+1 --> 1 c (-b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ -b^{9, 108}_0 ∧ p_972) -> (-b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ b^{9, 109}_0) c in CNF: c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ -p_972 ∨ -b^{9, 109}_2 c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ -p_972 ∨ -b^{9, 109}_1 c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ -p_972 ∨ b^{9, 109}_0 c in DIMACS: 10967 10968 10969 -972 -10970 0 10967 10968 10969 -972 -10971 0 10967 10968 10969 -972 10972 0 c 1+1 --> 2 c (-b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ b^{9, 108}_0 ∧ p_972) -> (-b^{9, 109}_2 ∧ b^{9, 109}_1 ∧ -b^{9, 109}_0) c in CNF: c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ -p_972 ∨ -b^{9, 109}_2 c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ -p_972 ∨ b^{9, 109}_1 c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ -p_972 ∨ -b^{9, 109}_0 c in DIMACS: 10967 10968 -10969 -972 -10970 0 10967 10968 -10969 -972 10971 0 10967 10968 -10969 -972 -10972 0 c 2+1 --> break c (-b^{9, 108}_2 ∧ b^{9, 108}_1 ∧ -b^{9, 108}_0 ∧ p_972) -> break c in CNF: c b^{9, 108}_2 ∨ -b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ -p_972 ∨ break c in DIMACS: 10967 -10968 10969 -972 1162 0 c 2-1 --> 1 c (-b^{9, 108}_2 ∧ b^{9, 108}_1 ∧ -b^{9, 108}_0 ∧ -p_972) -> (-b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ b^{9, 109}_0) c in CNF: c b^{9, 108}_2 ∨ -b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ p_972 ∨ -b^{9, 109}_2 c b^{9, 108}_2 ∨ -b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ p_972 ∨ -b^{9, 109}_1 c b^{9, 108}_2 ∨ -b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ p_972 ∨ b^{9, 109}_0 c in DIMACS: 10967 -10968 10969 972 -10970 0 10967 -10968 10969 972 -10971 0 10967 -10968 10969 972 10972 0 c 1-1 --> 0 c (-b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ b^{9, 108}_0 ∧ -p_972) -> (-b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ -b^{9, 109}_0) c in CNF: c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ p_972 ∨ -b^{9, 109}_2 c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ p_972 ∨ -b^{9, 109}_1 c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ p_972 ∨ -b^{9, 109}_0 c in DIMACS: 10967 10968 -10969 972 -10970 0 10967 10968 -10969 972 -10971 0 10967 10968 -10969 972 -10972 0 c 0-1 --> -1 c (-b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ -b^{9, 108}_0 ∧ -p_972) -> ( b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ b^{9, 109}_0) c in CNF: c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ p_972 ∨ b^{9, 109}_2 c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ p_972 ∨ -b^{9, 109}_1 c b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ p_972 ∨ b^{9, 109}_0 c in DIMACS: 10967 10968 10969 972 10970 0 10967 10968 10969 972 -10971 0 10967 10968 10969 972 10972 0 c -1-1 --> -2 c ( b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ b^{9, 108}_0 ∧ -p_972) -> ( b^{9, 109}_2 ∧ b^{9, 109}_1 ∧ -b^{9, 109}_0) c in CNF: c -b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ p_972 ∨ b^{9, 109}_2 c -b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ p_972 ∨ b^{9, 109}_1 c -b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ p_972 ∨ -b^{9, 109}_0 c in DIMACS: -10967 10968 -10969 972 10970 0 -10967 10968 -10969 972 10971 0 -10967 10968 -10969 972 -10972 0 c -2-1 --> break c ( b^{9, 108}_2 ∧ b^{9, 108}_1 ∧ -b^{9, 108}_0 ∧ -p_972) -> break c in CNF: c -b^{9, 108}_2 ∨ -b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ p_972 ∨ break c in DIMACS: -10967 -10968 10969 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 108}_2 ∧ -b^{9, 108}_1 ∧ -b^{9, 108}_0 ∧ true) c in CNF: c -b^{9, 108}_2 ∨ b^{9, 108}_1 ∨ b^{9, 108}_0 ∨ false c in DIMACS: -10967 10968 10969 0 c 3 does not represent an automaton state. c -(-b^{9, 108}_2 ∧ b^{9, 108}_1 ∧ b^{9, 108}_0 ∧ true) c in CNF: c b^{9, 108}_2 ∨ -b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ false c in DIMACS: 10967 -10968 -10969 0 c -3 does not represent an automaton state. c -( b^{9, 108}_2 ∧ b^{9, 108}_1 ∧ b^{9, 108}_0 ∧ true) c in CNF: c -b^{9, 108}_2 ∨ -b^{9, 108}_1 ∨ -b^{9, 108}_0 ∨ false c in DIMACS: -10967 -10968 -10969 0 c i = 109 c -2+1 --> -1 c ( b^{9, 109}_2 ∧ b^{9, 109}_1 ∧ -b^{9, 109}_0 ∧ p_981) -> ( b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ b^{9, 110}_0) c in CNF: c -b^{9, 109}_2 ∨ -b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ -p_981 ∨ b^{9, 110}_2 c -b^{9, 109}_2 ∨ -b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ -p_981 ∨ -b^{9, 110}_1 c -b^{9, 109}_2 ∨ -b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ -p_981 ∨ b^{9, 110}_0 c in DIMACS: -10970 -10971 10972 -981 10973 0 -10970 -10971 10972 -981 -10974 0 -10970 -10971 10972 -981 10975 0 c -1+1 --> 0 c ( b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ b^{9, 109}_0 ∧ p_981) -> (-b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ -b^{9, 110}_0) c in CNF: c -b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ -p_981 ∨ -b^{9, 110}_2 c -b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ -p_981 ∨ -b^{9, 110}_1 c -b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ -p_981 ∨ -b^{9, 110}_0 c in DIMACS: -10970 10971 -10972 -981 -10973 0 -10970 10971 -10972 -981 -10974 0 -10970 10971 -10972 -981 -10975 0 c 0+1 --> 1 c (-b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ -b^{9, 109}_0 ∧ p_981) -> (-b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ b^{9, 110}_0) c in CNF: c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ -p_981 ∨ -b^{9, 110}_2 c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ -p_981 ∨ -b^{9, 110}_1 c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ -p_981 ∨ b^{9, 110}_0 c in DIMACS: 10970 10971 10972 -981 -10973 0 10970 10971 10972 -981 -10974 0 10970 10971 10972 -981 10975 0 c 1+1 --> 2 c (-b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ b^{9, 109}_0 ∧ p_981) -> (-b^{9, 110}_2 ∧ b^{9, 110}_1 ∧ -b^{9, 110}_0) c in CNF: c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ -p_981 ∨ -b^{9, 110}_2 c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ -p_981 ∨ b^{9, 110}_1 c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ -p_981 ∨ -b^{9, 110}_0 c in DIMACS: 10970 10971 -10972 -981 -10973 0 10970 10971 -10972 -981 10974 0 10970 10971 -10972 -981 -10975 0 c 2+1 --> break c (-b^{9, 109}_2 ∧ b^{9, 109}_1 ∧ -b^{9, 109}_0 ∧ p_981) -> break c in CNF: c b^{9, 109}_2 ∨ -b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ -p_981 ∨ break c in DIMACS: 10970 -10971 10972 -981 1162 0 c 2-1 --> 1 c (-b^{9, 109}_2 ∧ b^{9, 109}_1 ∧ -b^{9, 109}_0 ∧ -p_981) -> (-b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ b^{9, 110}_0) c in CNF: c b^{9, 109}_2 ∨ -b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ p_981 ∨ -b^{9, 110}_2 c b^{9, 109}_2 ∨ -b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ p_981 ∨ -b^{9, 110}_1 c b^{9, 109}_2 ∨ -b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ p_981 ∨ b^{9, 110}_0 c in DIMACS: 10970 -10971 10972 981 -10973 0 10970 -10971 10972 981 -10974 0 10970 -10971 10972 981 10975 0 c 1-1 --> 0 c (-b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ b^{9, 109}_0 ∧ -p_981) -> (-b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ -b^{9, 110}_0) c in CNF: c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ p_981 ∨ -b^{9, 110}_2 c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ p_981 ∨ -b^{9, 110}_1 c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ p_981 ∨ -b^{9, 110}_0 c in DIMACS: 10970 10971 -10972 981 -10973 0 10970 10971 -10972 981 -10974 0 10970 10971 -10972 981 -10975 0 c 0-1 --> -1 c (-b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ -b^{9, 109}_0 ∧ -p_981) -> ( b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ b^{9, 110}_0) c in CNF: c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ p_981 ∨ b^{9, 110}_2 c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ p_981 ∨ -b^{9, 110}_1 c b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ p_981 ∨ b^{9, 110}_0 c in DIMACS: 10970 10971 10972 981 10973 0 10970 10971 10972 981 -10974 0 10970 10971 10972 981 10975 0 c -1-1 --> -2 c ( b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ b^{9, 109}_0 ∧ -p_981) -> ( b^{9, 110}_2 ∧ b^{9, 110}_1 ∧ -b^{9, 110}_0) c in CNF: c -b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ p_981 ∨ b^{9, 110}_2 c -b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ p_981 ∨ b^{9, 110}_1 c -b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ p_981 ∨ -b^{9, 110}_0 c in DIMACS: -10970 10971 -10972 981 10973 0 -10970 10971 -10972 981 10974 0 -10970 10971 -10972 981 -10975 0 c -2-1 --> break c ( b^{9, 109}_2 ∧ b^{9, 109}_1 ∧ -b^{9, 109}_0 ∧ -p_981) -> break c in CNF: c -b^{9, 109}_2 ∨ -b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ p_981 ∨ break c in DIMACS: -10970 -10971 10972 981 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 109}_2 ∧ -b^{9, 109}_1 ∧ -b^{9, 109}_0 ∧ true) c in CNF: c -b^{9, 109}_2 ∨ b^{9, 109}_1 ∨ b^{9, 109}_0 ∨ false c in DIMACS: -10970 10971 10972 0 c 3 does not represent an automaton state. c -(-b^{9, 109}_2 ∧ b^{9, 109}_1 ∧ b^{9, 109}_0 ∧ true) c in CNF: c b^{9, 109}_2 ∨ -b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ false c in DIMACS: 10970 -10971 -10972 0 c -3 does not represent an automaton state. c -( b^{9, 109}_2 ∧ b^{9, 109}_1 ∧ b^{9, 109}_0 ∧ true) c in CNF: c -b^{9, 109}_2 ∨ -b^{9, 109}_1 ∨ -b^{9, 109}_0 ∨ false c in DIMACS: -10970 -10971 -10972 0 c i = 110 c -2+1 --> -1 c ( b^{9, 110}_2 ∧ b^{9, 110}_1 ∧ -b^{9, 110}_0 ∧ p_990) -> ( b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ b^{9, 111}_0) c in CNF: c -b^{9, 110}_2 ∨ -b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ -p_990 ∨ b^{9, 111}_2 c -b^{9, 110}_2 ∨ -b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ -p_990 ∨ -b^{9, 111}_1 c -b^{9, 110}_2 ∨ -b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ -p_990 ∨ b^{9, 111}_0 c in DIMACS: -10973 -10974 10975 -990 10976 0 -10973 -10974 10975 -990 -10977 0 -10973 -10974 10975 -990 10978 0 c -1+1 --> 0 c ( b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ b^{9, 110}_0 ∧ p_990) -> (-b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ -b^{9, 111}_0) c in CNF: c -b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ -p_990 ∨ -b^{9, 111}_2 c -b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ -p_990 ∨ -b^{9, 111}_1 c -b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ -p_990 ∨ -b^{9, 111}_0 c in DIMACS: -10973 10974 -10975 -990 -10976 0 -10973 10974 -10975 -990 -10977 0 -10973 10974 -10975 -990 -10978 0 c 0+1 --> 1 c (-b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ -b^{9, 110}_0 ∧ p_990) -> (-b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ b^{9, 111}_0) c in CNF: c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ -p_990 ∨ -b^{9, 111}_2 c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ -p_990 ∨ -b^{9, 111}_1 c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ -p_990 ∨ b^{9, 111}_0 c in DIMACS: 10973 10974 10975 -990 -10976 0 10973 10974 10975 -990 -10977 0 10973 10974 10975 -990 10978 0 c 1+1 --> 2 c (-b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ b^{9, 110}_0 ∧ p_990) -> (-b^{9, 111}_2 ∧ b^{9, 111}_1 ∧ -b^{9, 111}_0) c in CNF: c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ -p_990 ∨ -b^{9, 111}_2 c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ -p_990 ∨ b^{9, 111}_1 c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ -p_990 ∨ -b^{9, 111}_0 c in DIMACS: 10973 10974 -10975 -990 -10976 0 10973 10974 -10975 -990 10977 0 10973 10974 -10975 -990 -10978 0 c 2+1 --> break c (-b^{9, 110}_2 ∧ b^{9, 110}_1 ∧ -b^{9, 110}_0 ∧ p_990) -> break c in CNF: c b^{9, 110}_2 ∨ -b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ -p_990 ∨ break c in DIMACS: 10973 -10974 10975 -990 1162 0 c 2-1 --> 1 c (-b^{9, 110}_2 ∧ b^{9, 110}_1 ∧ -b^{9, 110}_0 ∧ -p_990) -> (-b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ b^{9, 111}_0) c in CNF: c b^{9, 110}_2 ∨ -b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ p_990 ∨ -b^{9, 111}_2 c b^{9, 110}_2 ∨ -b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ p_990 ∨ -b^{9, 111}_1 c b^{9, 110}_2 ∨ -b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ p_990 ∨ b^{9, 111}_0 c in DIMACS: 10973 -10974 10975 990 -10976 0 10973 -10974 10975 990 -10977 0 10973 -10974 10975 990 10978 0 c 1-1 --> 0 c (-b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ b^{9, 110}_0 ∧ -p_990) -> (-b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ -b^{9, 111}_0) c in CNF: c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ p_990 ∨ -b^{9, 111}_2 c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ p_990 ∨ -b^{9, 111}_1 c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ p_990 ∨ -b^{9, 111}_0 c in DIMACS: 10973 10974 -10975 990 -10976 0 10973 10974 -10975 990 -10977 0 10973 10974 -10975 990 -10978 0 c 0-1 --> -1 c (-b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ -b^{9, 110}_0 ∧ -p_990) -> ( b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ b^{9, 111}_0) c in CNF: c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ p_990 ∨ b^{9, 111}_2 c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ p_990 ∨ -b^{9, 111}_1 c b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ p_990 ∨ b^{9, 111}_0 c in DIMACS: 10973 10974 10975 990 10976 0 10973 10974 10975 990 -10977 0 10973 10974 10975 990 10978 0 c -1-1 --> -2 c ( b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ b^{9, 110}_0 ∧ -p_990) -> ( b^{9, 111}_2 ∧ b^{9, 111}_1 ∧ -b^{9, 111}_0) c in CNF: c -b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ p_990 ∨ b^{9, 111}_2 c -b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ p_990 ∨ b^{9, 111}_1 c -b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ p_990 ∨ -b^{9, 111}_0 c in DIMACS: -10973 10974 -10975 990 10976 0 -10973 10974 -10975 990 10977 0 -10973 10974 -10975 990 -10978 0 c -2-1 --> break c ( b^{9, 110}_2 ∧ b^{9, 110}_1 ∧ -b^{9, 110}_0 ∧ -p_990) -> break c in CNF: c -b^{9, 110}_2 ∨ -b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ p_990 ∨ break c in DIMACS: -10973 -10974 10975 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 110}_2 ∧ -b^{9, 110}_1 ∧ -b^{9, 110}_0 ∧ true) c in CNF: c -b^{9, 110}_2 ∨ b^{9, 110}_1 ∨ b^{9, 110}_0 ∨ false c in DIMACS: -10973 10974 10975 0 c 3 does not represent an automaton state. c -(-b^{9, 110}_2 ∧ b^{9, 110}_1 ∧ b^{9, 110}_0 ∧ true) c in CNF: c b^{9, 110}_2 ∨ -b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ false c in DIMACS: 10973 -10974 -10975 0 c -3 does not represent an automaton state. c -( b^{9, 110}_2 ∧ b^{9, 110}_1 ∧ b^{9, 110}_0 ∧ true) c in CNF: c -b^{9, 110}_2 ∨ -b^{9, 110}_1 ∨ -b^{9, 110}_0 ∨ false c in DIMACS: -10973 -10974 -10975 0 c i = 111 c -2+1 --> -1 c ( b^{9, 111}_2 ∧ b^{9, 111}_1 ∧ -b^{9, 111}_0 ∧ p_999) -> ( b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ b^{9, 112}_0) c in CNF: c -b^{9, 111}_2 ∨ -b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ -p_999 ∨ b^{9, 112}_2 c -b^{9, 111}_2 ∨ -b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ -p_999 ∨ -b^{9, 112}_1 c -b^{9, 111}_2 ∨ -b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ -p_999 ∨ b^{9, 112}_0 c in DIMACS: -10976 -10977 10978 -999 10979 0 -10976 -10977 10978 -999 -10980 0 -10976 -10977 10978 -999 10981 0 c -1+1 --> 0 c ( b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ b^{9, 111}_0 ∧ p_999) -> (-b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ -b^{9, 112}_0) c in CNF: c -b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ -p_999 ∨ -b^{9, 112}_2 c -b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ -p_999 ∨ -b^{9, 112}_1 c -b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ -p_999 ∨ -b^{9, 112}_0 c in DIMACS: -10976 10977 -10978 -999 -10979 0 -10976 10977 -10978 -999 -10980 0 -10976 10977 -10978 -999 -10981 0 c 0+1 --> 1 c (-b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ -b^{9, 111}_0 ∧ p_999) -> (-b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ b^{9, 112}_0) c in CNF: c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ -p_999 ∨ -b^{9, 112}_2 c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ -p_999 ∨ -b^{9, 112}_1 c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ -p_999 ∨ b^{9, 112}_0 c in DIMACS: 10976 10977 10978 -999 -10979 0 10976 10977 10978 -999 -10980 0 10976 10977 10978 -999 10981 0 c 1+1 --> 2 c (-b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ b^{9, 111}_0 ∧ p_999) -> (-b^{9, 112}_2 ∧ b^{9, 112}_1 ∧ -b^{9, 112}_0) c in CNF: c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ -p_999 ∨ -b^{9, 112}_2 c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ -p_999 ∨ b^{9, 112}_1 c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ -p_999 ∨ -b^{9, 112}_0 c in DIMACS: 10976 10977 -10978 -999 -10979 0 10976 10977 -10978 -999 10980 0 10976 10977 -10978 -999 -10981 0 c 2+1 --> break c (-b^{9, 111}_2 ∧ b^{9, 111}_1 ∧ -b^{9, 111}_0 ∧ p_999) -> break c in CNF: c b^{9, 111}_2 ∨ -b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ -p_999 ∨ break c in DIMACS: 10976 -10977 10978 -999 1162 0 c 2-1 --> 1 c (-b^{9, 111}_2 ∧ b^{9, 111}_1 ∧ -b^{9, 111}_0 ∧ -p_999) -> (-b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ b^{9, 112}_0) c in CNF: c b^{9, 111}_2 ∨ -b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ p_999 ∨ -b^{9, 112}_2 c b^{9, 111}_2 ∨ -b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ p_999 ∨ -b^{9, 112}_1 c b^{9, 111}_2 ∨ -b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ p_999 ∨ b^{9, 112}_0 c in DIMACS: 10976 -10977 10978 999 -10979 0 10976 -10977 10978 999 -10980 0 10976 -10977 10978 999 10981 0 c 1-1 --> 0 c (-b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ b^{9, 111}_0 ∧ -p_999) -> (-b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ -b^{9, 112}_0) c in CNF: c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ p_999 ∨ -b^{9, 112}_2 c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ p_999 ∨ -b^{9, 112}_1 c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ p_999 ∨ -b^{9, 112}_0 c in DIMACS: 10976 10977 -10978 999 -10979 0 10976 10977 -10978 999 -10980 0 10976 10977 -10978 999 -10981 0 c 0-1 --> -1 c (-b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ -b^{9, 111}_0 ∧ -p_999) -> ( b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ b^{9, 112}_0) c in CNF: c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ p_999 ∨ b^{9, 112}_2 c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ p_999 ∨ -b^{9, 112}_1 c b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ p_999 ∨ b^{9, 112}_0 c in DIMACS: 10976 10977 10978 999 10979 0 10976 10977 10978 999 -10980 0 10976 10977 10978 999 10981 0 c -1-1 --> -2 c ( b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ b^{9, 111}_0 ∧ -p_999) -> ( b^{9, 112}_2 ∧ b^{9, 112}_1 ∧ -b^{9, 112}_0) c in CNF: c -b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ p_999 ∨ b^{9, 112}_2 c -b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ p_999 ∨ b^{9, 112}_1 c -b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ p_999 ∨ -b^{9, 112}_0 c in DIMACS: -10976 10977 -10978 999 10979 0 -10976 10977 -10978 999 10980 0 -10976 10977 -10978 999 -10981 0 c -2-1 --> break c ( b^{9, 111}_2 ∧ b^{9, 111}_1 ∧ -b^{9, 111}_0 ∧ -p_999) -> break c in CNF: c -b^{9, 111}_2 ∨ -b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ p_999 ∨ break c in DIMACS: -10976 -10977 10978 999 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 111}_2 ∧ -b^{9, 111}_1 ∧ -b^{9, 111}_0 ∧ true) c in CNF: c -b^{9, 111}_2 ∨ b^{9, 111}_1 ∨ b^{9, 111}_0 ∨ false c in DIMACS: -10976 10977 10978 0 c 3 does not represent an automaton state. c -(-b^{9, 111}_2 ∧ b^{9, 111}_1 ∧ b^{9, 111}_0 ∧ true) c in CNF: c b^{9, 111}_2 ∨ -b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ false c in DIMACS: 10976 -10977 -10978 0 c -3 does not represent an automaton state. c -( b^{9, 111}_2 ∧ b^{9, 111}_1 ∧ b^{9, 111}_0 ∧ true) c in CNF: c -b^{9, 111}_2 ∨ -b^{9, 111}_1 ∨ -b^{9, 111}_0 ∨ false c in DIMACS: -10976 -10977 -10978 0 c i = 112 c -2+1 --> -1 c ( b^{9, 112}_2 ∧ b^{9, 112}_1 ∧ -b^{9, 112}_0 ∧ p_1008) -> ( b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ b^{9, 113}_0) c in CNF: c -b^{9, 112}_2 ∨ -b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ -p_1008 ∨ b^{9, 113}_2 c -b^{9, 112}_2 ∨ -b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ -p_1008 ∨ -b^{9, 113}_1 c -b^{9, 112}_2 ∨ -b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ -p_1008 ∨ b^{9, 113}_0 c in DIMACS: -10979 -10980 10981 -1008 10982 0 -10979 -10980 10981 -1008 -10983 0 -10979 -10980 10981 -1008 10984 0 c -1+1 --> 0 c ( b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ b^{9, 112}_0 ∧ p_1008) -> (-b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ -b^{9, 113}_0) c in CNF: c -b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ -p_1008 ∨ -b^{9, 113}_2 c -b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ -p_1008 ∨ -b^{9, 113}_1 c -b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ -p_1008 ∨ -b^{9, 113}_0 c in DIMACS: -10979 10980 -10981 -1008 -10982 0 -10979 10980 -10981 -1008 -10983 0 -10979 10980 -10981 -1008 -10984 0 c 0+1 --> 1 c (-b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ -b^{9, 112}_0 ∧ p_1008) -> (-b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ b^{9, 113}_0) c in CNF: c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ -p_1008 ∨ -b^{9, 113}_2 c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ -p_1008 ∨ -b^{9, 113}_1 c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ -p_1008 ∨ b^{9, 113}_0 c in DIMACS: 10979 10980 10981 -1008 -10982 0 10979 10980 10981 -1008 -10983 0 10979 10980 10981 -1008 10984 0 c 1+1 --> 2 c (-b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ b^{9, 112}_0 ∧ p_1008) -> (-b^{9, 113}_2 ∧ b^{9, 113}_1 ∧ -b^{9, 113}_0) c in CNF: c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ -p_1008 ∨ -b^{9, 113}_2 c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ -p_1008 ∨ b^{9, 113}_1 c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ -p_1008 ∨ -b^{9, 113}_0 c in DIMACS: 10979 10980 -10981 -1008 -10982 0 10979 10980 -10981 -1008 10983 0 10979 10980 -10981 -1008 -10984 0 c 2+1 --> break c (-b^{9, 112}_2 ∧ b^{9, 112}_1 ∧ -b^{9, 112}_0 ∧ p_1008) -> break c in CNF: c b^{9, 112}_2 ∨ -b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ -p_1008 ∨ break c in DIMACS: 10979 -10980 10981 -1008 1162 0 c 2-1 --> 1 c (-b^{9, 112}_2 ∧ b^{9, 112}_1 ∧ -b^{9, 112}_0 ∧ -p_1008) -> (-b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ b^{9, 113}_0) c in CNF: c b^{9, 112}_2 ∨ -b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ p_1008 ∨ -b^{9, 113}_2 c b^{9, 112}_2 ∨ -b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ p_1008 ∨ -b^{9, 113}_1 c b^{9, 112}_2 ∨ -b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ p_1008 ∨ b^{9, 113}_0 c in DIMACS: 10979 -10980 10981 1008 -10982 0 10979 -10980 10981 1008 -10983 0 10979 -10980 10981 1008 10984 0 c 1-1 --> 0 c (-b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ b^{9, 112}_0 ∧ -p_1008) -> (-b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ -b^{9, 113}_0) c in CNF: c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ p_1008 ∨ -b^{9, 113}_2 c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ p_1008 ∨ -b^{9, 113}_1 c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ p_1008 ∨ -b^{9, 113}_0 c in DIMACS: 10979 10980 -10981 1008 -10982 0 10979 10980 -10981 1008 -10983 0 10979 10980 -10981 1008 -10984 0 c 0-1 --> -1 c (-b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ -b^{9, 112}_0 ∧ -p_1008) -> ( b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ b^{9, 113}_0) c in CNF: c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ p_1008 ∨ b^{9, 113}_2 c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ p_1008 ∨ -b^{9, 113}_1 c b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ p_1008 ∨ b^{9, 113}_0 c in DIMACS: 10979 10980 10981 1008 10982 0 10979 10980 10981 1008 -10983 0 10979 10980 10981 1008 10984 0 c -1-1 --> -2 c ( b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ b^{9, 112}_0 ∧ -p_1008) -> ( b^{9, 113}_2 ∧ b^{9, 113}_1 ∧ -b^{9, 113}_0) c in CNF: c -b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ p_1008 ∨ b^{9, 113}_2 c -b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ p_1008 ∨ b^{9, 113}_1 c -b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ p_1008 ∨ -b^{9, 113}_0 c in DIMACS: -10979 10980 -10981 1008 10982 0 -10979 10980 -10981 1008 10983 0 -10979 10980 -10981 1008 -10984 0 c -2-1 --> break c ( b^{9, 112}_2 ∧ b^{9, 112}_1 ∧ -b^{9, 112}_0 ∧ -p_1008) -> break c in CNF: c -b^{9, 112}_2 ∨ -b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ p_1008 ∨ break c in DIMACS: -10979 -10980 10981 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 112}_2 ∧ -b^{9, 112}_1 ∧ -b^{9, 112}_0 ∧ true) c in CNF: c -b^{9, 112}_2 ∨ b^{9, 112}_1 ∨ b^{9, 112}_0 ∨ false c in DIMACS: -10979 10980 10981 0 c 3 does not represent an automaton state. c -(-b^{9, 112}_2 ∧ b^{9, 112}_1 ∧ b^{9, 112}_0 ∧ true) c in CNF: c b^{9, 112}_2 ∨ -b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ false c in DIMACS: 10979 -10980 -10981 0 c -3 does not represent an automaton state. c -( b^{9, 112}_2 ∧ b^{9, 112}_1 ∧ b^{9, 112}_0 ∧ true) c in CNF: c -b^{9, 112}_2 ∨ -b^{9, 112}_1 ∨ -b^{9, 112}_0 ∨ false c in DIMACS: -10979 -10980 -10981 0 c i = 113 c -2+1 --> -1 c ( b^{9, 113}_2 ∧ b^{9, 113}_1 ∧ -b^{9, 113}_0 ∧ p_1017) -> ( b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ b^{9, 114}_0) c in CNF: c -b^{9, 113}_2 ∨ -b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ -p_1017 ∨ b^{9, 114}_2 c -b^{9, 113}_2 ∨ -b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ -p_1017 ∨ -b^{9, 114}_1 c -b^{9, 113}_2 ∨ -b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ -p_1017 ∨ b^{9, 114}_0 c in DIMACS: -10982 -10983 10984 -1017 10985 0 -10982 -10983 10984 -1017 -10986 0 -10982 -10983 10984 -1017 10987 0 c -1+1 --> 0 c ( b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ b^{9, 113}_0 ∧ p_1017) -> (-b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ -b^{9, 114}_0) c in CNF: c -b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ -p_1017 ∨ -b^{9, 114}_2 c -b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ -p_1017 ∨ -b^{9, 114}_1 c -b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ -p_1017 ∨ -b^{9, 114}_0 c in DIMACS: -10982 10983 -10984 -1017 -10985 0 -10982 10983 -10984 -1017 -10986 0 -10982 10983 -10984 -1017 -10987 0 c 0+1 --> 1 c (-b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ -b^{9, 113}_0 ∧ p_1017) -> (-b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ b^{9, 114}_0) c in CNF: c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ -p_1017 ∨ -b^{9, 114}_2 c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ -p_1017 ∨ -b^{9, 114}_1 c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ -p_1017 ∨ b^{9, 114}_0 c in DIMACS: 10982 10983 10984 -1017 -10985 0 10982 10983 10984 -1017 -10986 0 10982 10983 10984 -1017 10987 0 c 1+1 --> 2 c (-b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ b^{9, 113}_0 ∧ p_1017) -> (-b^{9, 114}_2 ∧ b^{9, 114}_1 ∧ -b^{9, 114}_0) c in CNF: c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ -p_1017 ∨ -b^{9, 114}_2 c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ -p_1017 ∨ b^{9, 114}_1 c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ -p_1017 ∨ -b^{9, 114}_0 c in DIMACS: 10982 10983 -10984 -1017 -10985 0 10982 10983 -10984 -1017 10986 0 10982 10983 -10984 -1017 -10987 0 c 2+1 --> break c (-b^{9, 113}_2 ∧ b^{9, 113}_1 ∧ -b^{9, 113}_0 ∧ p_1017) -> break c in CNF: c b^{9, 113}_2 ∨ -b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ -p_1017 ∨ break c in DIMACS: 10982 -10983 10984 -1017 1162 0 c 2-1 --> 1 c (-b^{9, 113}_2 ∧ b^{9, 113}_1 ∧ -b^{9, 113}_0 ∧ -p_1017) -> (-b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ b^{9, 114}_0) c in CNF: c b^{9, 113}_2 ∨ -b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ p_1017 ∨ -b^{9, 114}_2 c b^{9, 113}_2 ∨ -b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ p_1017 ∨ -b^{9, 114}_1 c b^{9, 113}_2 ∨ -b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ p_1017 ∨ b^{9, 114}_0 c in DIMACS: 10982 -10983 10984 1017 -10985 0 10982 -10983 10984 1017 -10986 0 10982 -10983 10984 1017 10987 0 c 1-1 --> 0 c (-b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ b^{9, 113}_0 ∧ -p_1017) -> (-b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ -b^{9, 114}_0) c in CNF: c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ p_1017 ∨ -b^{9, 114}_2 c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ p_1017 ∨ -b^{9, 114}_1 c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ p_1017 ∨ -b^{9, 114}_0 c in DIMACS: 10982 10983 -10984 1017 -10985 0 10982 10983 -10984 1017 -10986 0 10982 10983 -10984 1017 -10987 0 c 0-1 --> -1 c (-b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ -b^{9, 113}_0 ∧ -p_1017) -> ( b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ b^{9, 114}_0) c in CNF: c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ p_1017 ∨ b^{9, 114}_2 c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ p_1017 ∨ -b^{9, 114}_1 c b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ p_1017 ∨ b^{9, 114}_0 c in DIMACS: 10982 10983 10984 1017 10985 0 10982 10983 10984 1017 -10986 0 10982 10983 10984 1017 10987 0 c -1-1 --> -2 c ( b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ b^{9, 113}_0 ∧ -p_1017) -> ( b^{9, 114}_2 ∧ b^{9, 114}_1 ∧ -b^{9, 114}_0) c in CNF: c -b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ p_1017 ∨ b^{9, 114}_2 c -b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ p_1017 ∨ b^{9, 114}_1 c -b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ p_1017 ∨ -b^{9, 114}_0 c in DIMACS: -10982 10983 -10984 1017 10985 0 -10982 10983 -10984 1017 10986 0 -10982 10983 -10984 1017 -10987 0 c -2-1 --> break c ( b^{9, 113}_2 ∧ b^{9, 113}_1 ∧ -b^{9, 113}_0 ∧ -p_1017) -> break c in CNF: c -b^{9, 113}_2 ∨ -b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ p_1017 ∨ break c in DIMACS: -10982 -10983 10984 1017 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 113}_2 ∧ -b^{9, 113}_1 ∧ -b^{9, 113}_0 ∧ true) c in CNF: c -b^{9, 113}_2 ∨ b^{9, 113}_1 ∨ b^{9, 113}_0 ∨ false c in DIMACS: -10982 10983 10984 0 c 3 does not represent an automaton state. c -(-b^{9, 113}_2 ∧ b^{9, 113}_1 ∧ b^{9, 113}_0 ∧ true) c in CNF: c b^{9, 113}_2 ∨ -b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ false c in DIMACS: 10982 -10983 -10984 0 c -3 does not represent an automaton state. c -( b^{9, 113}_2 ∧ b^{9, 113}_1 ∧ b^{9, 113}_0 ∧ true) c in CNF: c -b^{9, 113}_2 ∨ -b^{9, 113}_1 ∨ -b^{9, 113}_0 ∨ false c in DIMACS: -10982 -10983 -10984 0 c i = 114 c -2+1 --> -1 c ( b^{9, 114}_2 ∧ b^{9, 114}_1 ∧ -b^{9, 114}_0 ∧ p_1026) -> ( b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ b^{9, 115}_0) c in CNF: c -b^{9, 114}_2 ∨ -b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ -p_1026 ∨ b^{9, 115}_2 c -b^{9, 114}_2 ∨ -b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ -p_1026 ∨ -b^{9, 115}_1 c -b^{9, 114}_2 ∨ -b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ -p_1026 ∨ b^{9, 115}_0 c in DIMACS: -10985 -10986 10987 -1026 10988 0 -10985 -10986 10987 -1026 -10989 0 -10985 -10986 10987 -1026 10990 0 c -1+1 --> 0 c ( b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ b^{9, 114}_0 ∧ p_1026) -> (-b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ -b^{9, 115}_0) c in CNF: c -b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ -p_1026 ∨ -b^{9, 115}_2 c -b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ -p_1026 ∨ -b^{9, 115}_1 c -b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ -p_1026 ∨ -b^{9, 115}_0 c in DIMACS: -10985 10986 -10987 -1026 -10988 0 -10985 10986 -10987 -1026 -10989 0 -10985 10986 -10987 -1026 -10990 0 c 0+1 --> 1 c (-b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ -b^{9, 114}_0 ∧ p_1026) -> (-b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ b^{9, 115}_0) c in CNF: c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ -p_1026 ∨ -b^{9, 115}_2 c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ -p_1026 ∨ -b^{9, 115}_1 c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ -p_1026 ∨ b^{9, 115}_0 c in DIMACS: 10985 10986 10987 -1026 -10988 0 10985 10986 10987 -1026 -10989 0 10985 10986 10987 -1026 10990 0 c 1+1 --> 2 c (-b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ b^{9, 114}_0 ∧ p_1026) -> (-b^{9, 115}_2 ∧ b^{9, 115}_1 ∧ -b^{9, 115}_0) c in CNF: c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ -p_1026 ∨ -b^{9, 115}_2 c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ -p_1026 ∨ b^{9, 115}_1 c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ -p_1026 ∨ -b^{9, 115}_0 c in DIMACS: 10985 10986 -10987 -1026 -10988 0 10985 10986 -10987 -1026 10989 0 10985 10986 -10987 -1026 -10990 0 c 2+1 --> break c (-b^{9, 114}_2 ∧ b^{9, 114}_1 ∧ -b^{9, 114}_0 ∧ p_1026) -> break c in CNF: c b^{9, 114}_2 ∨ -b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ -p_1026 ∨ break c in DIMACS: 10985 -10986 10987 -1026 1162 0 c 2-1 --> 1 c (-b^{9, 114}_2 ∧ b^{9, 114}_1 ∧ -b^{9, 114}_0 ∧ -p_1026) -> (-b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ b^{9, 115}_0) c in CNF: c b^{9, 114}_2 ∨ -b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ p_1026 ∨ -b^{9, 115}_2 c b^{9, 114}_2 ∨ -b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ p_1026 ∨ -b^{9, 115}_1 c b^{9, 114}_2 ∨ -b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ p_1026 ∨ b^{9, 115}_0 c in DIMACS: 10985 -10986 10987 1026 -10988 0 10985 -10986 10987 1026 -10989 0 10985 -10986 10987 1026 10990 0 c 1-1 --> 0 c (-b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ b^{9, 114}_0 ∧ -p_1026) -> (-b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ -b^{9, 115}_0) c in CNF: c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ p_1026 ∨ -b^{9, 115}_2 c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ p_1026 ∨ -b^{9, 115}_1 c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ p_1026 ∨ -b^{9, 115}_0 c in DIMACS: 10985 10986 -10987 1026 -10988 0 10985 10986 -10987 1026 -10989 0 10985 10986 -10987 1026 -10990 0 c 0-1 --> -1 c (-b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ -b^{9, 114}_0 ∧ -p_1026) -> ( b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ b^{9, 115}_0) c in CNF: c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ p_1026 ∨ b^{9, 115}_2 c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ p_1026 ∨ -b^{9, 115}_1 c b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ p_1026 ∨ b^{9, 115}_0 c in DIMACS: 10985 10986 10987 1026 10988 0 10985 10986 10987 1026 -10989 0 10985 10986 10987 1026 10990 0 c -1-1 --> -2 c ( b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ b^{9, 114}_0 ∧ -p_1026) -> ( b^{9, 115}_2 ∧ b^{9, 115}_1 ∧ -b^{9, 115}_0) c in CNF: c -b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ p_1026 ∨ b^{9, 115}_2 c -b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ p_1026 ∨ b^{9, 115}_1 c -b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ p_1026 ∨ -b^{9, 115}_0 c in DIMACS: -10985 10986 -10987 1026 10988 0 -10985 10986 -10987 1026 10989 0 -10985 10986 -10987 1026 -10990 0 c -2-1 --> break c ( b^{9, 114}_2 ∧ b^{9, 114}_1 ∧ -b^{9, 114}_0 ∧ -p_1026) -> break c in CNF: c -b^{9, 114}_2 ∨ -b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ p_1026 ∨ break c in DIMACS: -10985 -10986 10987 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 114}_2 ∧ -b^{9, 114}_1 ∧ -b^{9, 114}_0 ∧ true) c in CNF: c -b^{9, 114}_2 ∨ b^{9, 114}_1 ∨ b^{9, 114}_0 ∨ false c in DIMACS: -10985 10986 10987 0 c 3 does not represent an automaton state. c -(-b^{9, 114}_2 ∧ b^{9, 114}_1 ∧ b^{9, 114}_0 ∧ true) c in CNF: c b^{9, 114}_2 ∨ -b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ false c in DIMACS: 10985 -10986 -10987 0 c -3 does not represent an automaton state. c -( b^{9, 114}_2 ∧ b^{9, 114}_1 ∧ b^{9, 114}_0 ∧ true) c in CNF: c -b^{9, 114}_2 ∨ -b^{9, 114}_1 ∨ -b^{9, 114}_0 ∨ false c in DIMACS: -10985 -10986 -10987 0 c i = 115 c -2+1 --> -1 c ( b^{9, 115}_2 ∧ b^{9, 115}_1 ∧ -b^{9, 115}_0 ∧ p_1035) -> ( b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ b^{9, 116}_0) c in CNF: c -b^{9, 115}_2 ∨ -b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ -p_1035 ∨ b^{9, 116}_2 c -b^{9, 115}_2 ∨ -b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ -p_1035 ∨ -b^{9, 116}_1 c -b^{9, 115}_2 ∨ -b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ -p_1035 ∨ b^{9, 116}_0 c in DIMACS: -10988 -10989 10990 -1035 10991 0 -10988 -10989 10990 -1035 -10992 0 -10988 -10989 10990 -1035 10993 0 c -1+1 --> 0 c ( b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ b^{9, 115}_0 ∧ p_1035) -> (-b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ -b^{9, 116}_0) c in CNF: c -b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ -p_1035 ∨ -b^{9, 116}_2 c -b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ -p_1035 ∨ -b^{9, 116}_1 c -b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ -p_1035 ∨ -b^{9, 116}_0 c in DIMACS: -10988 10989 -10990 -1035 -10991 0 -10988 10989 -10990 -1035 -10992 0 -10988 10989 -10990 -1035 -10993 0 c 0+1 --> 1 c (-b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ -b^{9, 115}_0 ∧ p_1035) -> (-b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ b^{9, 116}_0) c in CNF: c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ -p_1035 ∨ -b^{9, 116}_2 c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ -p_1035 ∨ -b^{9, 116}_1 c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ -p_1035 ∨ b^{9, 116}_0 c in DIMACS: 10988 10989 10990 -1035 -10991 0 10988 10989 10990 -1035 -10992 0 10988 10989 10990 -1035 10993 0 c 1+1 --> 2 c (-b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ b^{9, 115}_0 ∧ p_1035) -> (-b^{9, 116}_2 ∧ b^{9, 116}_1 ∧ -b^{9, 116}_0) c in CNF: c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ -p_1035 ∨ -b^{9, 116}_2 c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ -p_1035 ∨ b^{9, 116}_1 c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ -p_1035 ∨ -b^{9, 116}_0 c in DIMACS: 10988 10989 -10990 -1035 -10991 0 10988 10989 -10990 -1035 10992 0 10988 10989 -10990 -1035 -10993 0 c 2+1 --> break c (-b^{9, 115}_2 ∧ b^{9, 115}_1 ∧ -b^{9, 115}_0 ∧ p_1035) -> break c in CNF: c b^{9, 115}_2 ∨ -b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ -p_1035 ∨ break c in DIMACS: 10988 -10989 10990 -1035 1162 0 c 2-1 --> 1 c (-b^{9, 115}_2 ∧ b^{9, 115}_1 ∧ -b^{9, 115}_0 ∧ -p_1035) -> (-b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ b^{9, 116}_0) c in CNF: c b^{9, 115}_2 ∨ -b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ p_1035 ∨ -b^{9, 116}_2 c b^{9, 115}_2 ∨ -b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ p_1035 ∨ -b^{9, 116}_1 c b^{9, 115}_2 ∨ -b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ p_1035 ∨ b^{9, 116}_0 c in DIMACS: 10988 -10989 10990 1035 -10991 0 10988 -10989 10990 1035 -10992 0 10988 -10989 10990 1035 10993 0 c 1-1 --> 0 c (-b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ b^{9, 115}_0 ∧ -p_1035) -> (-b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ -b^{9, 116}_0) c in CNF: c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ p_1035 ∨ -b^{9, 116}_2 c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ p_1035 ∨ -b^{9, 116}_1 c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ p_1035 ∨ -b^{9, 116}_0 c in DIMACS: 10988 10989 -10990 1035 -10991 0 10988 10989 -10990 1035 -10992 0 10988 10989 -10990 1035 -10993 0 c 0-1 --> -1 c (-b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ -b^{9, 115}_0 ∧ -p_1035) -> ( b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ b^{9, 116}_0) c in CNF: c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ p_1035 ∨ b^{9, 116}_2 c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ p_1035 ∨ -b^{9, 116}_1 c b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ p_1035 ∨ b^{9, 116}_0 c in DIMACS: 10988 10989 10990 1035 10991 0 10988 10989 10990 1035 -10992 0 10988 10989 10990 1035 10993 0 c -1-1 --> -2 c ( b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ b^{9, 115}_0 ∧ -p_1035) -> ( b^{9, 116}_2 ∧ b^{9, 116}_1 ∧ -b^{9, 116}_0) c in CNF: c -b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ p_1035 ∨ b^{9, 116}_2 c -b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ p_1035 ∨ b^{9, 116}_1 c -b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ p_1035 ∨ -b^{9, 116}_0 c in DIMACS: -10988 10989 -10990 1035 10991 0 -10988 10989 -10990 1035 10992 0 -10988 10989 -10990 1035 -10993 0 c -2-1 --> break c ( b^{9, 115}_2 ∧ b^{9, 115}_1 ∧ -b^{9, 115}_0 ∧ -p_1035) -> break c in CNF: c -b^{9, 115}_2 ∨ -b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ p_1035 ∨ break c in DIMACS: -10988 -10989 10990 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 115}_2 ∧ -b^{9, 115}_1 ∧ -b^{9, 115}_0 ∧ true) c in CNF: c -b^{9, 115}_2 ∨ b^{9, 115}_1 ∨ b^{9, 115}_0 ∨ false c in DIMACS: -10988 10989 10990 0 c 3 does not represent an automaton state. c -(-b^{9, 115}_2 ∧ b^{9, 115}_1 ∧ b^{9, 115}_0 ∧ true) c in CNF: c b^{9, 115}_2 ∨ -b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ false c in DIMACS: 10988 -10989 -10990 0 c -3 does not represent an automaton state. c -( b^{9, 115}_2 ∧ b^{9, 115}_1 ∧ b^{9, 115}_0 ∧ true) c in CNF: c -b^{9, 115}_2 ∨ -b^{9, 115}_1 ∨ -b^{9, 115}_0 ∨ false c in DIMACS: -10988 -10989 -10990 0 c i = 116 c -2+1 --> -1 c ( b^{9, 116}_2 ∧ b^{9, 116}_1 ∧ -b^{9, 116}_0 ∧ p_1044) -> ( b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ b^{9, 117}_0) c in CNF: c -b^{9, 116}_2 ∨ -b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ -p_1044 ∨ b^{9, 117}_2 c -b^{9, 116}_2 ∨ -b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ -p_1044 ∨ -b^{9, 117}_1 c -b^{9, 116}_2 ∨ -b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ -p_1044 ∨ b^{9, 117}_0 c in DIMACS: -10991 -10992 10993 -1044 10994 0 -10991 -10992 10993 -1044 -10995 0 -10991 -10992 10993 -1044 10996 0 c -1+1 --> 0 c ( b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ b^{9, 116}_0 ∧ p_1044) -> (-b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ -b^{9, 117}_0) c in CNF: c -b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ -p_1044 ∨ -b^{9, 117}_2 c -b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ -p_1044 ∨ -b^{9, 117}_1 c -b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ -p_1044 ∨ -b^{9, 117}_0 c in DIMACS: -10991 10992 -10993 -1044 -10994 0 -10991 10992 -10993 -1044 -10995 0 -10991 10992 -10993 -1044 -10996 0 c 0+1 --> 1 c (-b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ -b^{9, 116}_0 ∧ p_1044) -> (-b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ b^{9, 117}_0) c in CNF: c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ -p_1044 ∨ -b^{9, 117}_2 c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ -p_1044 ∨ -b^{9, 117}_1 c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ -p_1044 ∨ b^{9, 117}_0 c in DIMACS: 10991 10992 10993 -1044 -10994 0 10991 10992 10993 -1044 -10995 0 10991 10992 10993 -1044 10996 0 c 1+1 --> 2 c (-b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ b^{9, 116}_0 ∧ p_1044) -> (-b^{9, 117}_2 ∧ b^{9, 117}_1 ∧ -b^{9, 117}_0) c in CNF: c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ -p_1044 ∨ -b^{9, 117}_2 c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ -p_1044 ∨ b^{9, 117}_1 c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ -p_1044 ∨ -b^{9, 117}_0 c in DIMACS: 10991 10992 -10993 -1044 -10994 0 10991 10992 -10993 -1044 10995 0 10991 10992 -10993 -1044 -10996 0 c 2+1 --> break c (-b^{9, 116}_2 ∧ b^{9, 116}_1 ∧ -b^{9, 116}_0 ∧ p_1044) -> break c in CNF: c b^{9, 116}_2 ∨ -b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ -p_1044 ∨ break c in DIMACS: 10991 -10992 10993 -1044 1162 0 c 2-1 --> 1 c (-b^{9, 116}_2 ∧ b^{9, 116}_1 ∧ -b^{9, 116}_0 ∧ -p_1044) -> (-b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ b^{9, 117}_0) c in CNF: c b^{9, 116}_2 ∨ -b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ p_1044 ∨ -b^{9, 117}_2 c b^{9, 116}_2 ∨ -b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ p_1044 ∨ -b^{9, 117}_1 c b^{9, 116}_2 ∨ -b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ p_1044 ∨ b^{9, 117}_0 c in DIMACS: 10991 -10992 10993 1044 -10994 0 10991 -10992 10993 1044 -10995 0 10991 -10992 10993 1044 10996 0 c 1-1 --> 0 c (-b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ b^{9, 116}_0 ∧ -p_1044) -> (-b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ -b^{9, 117}_0) c in CNF: c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ p_1044 ∨ -b^{9, 117}_2 c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ p_1044 ∨ -b^{9, 117}_1 c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ p_1044 ∨ -b^{9, 117}_0 c in DIMACS: 10991 10992 -10993 1044 -10994 0 10991 10992 -10993 1044 -10995 0 10991 10992 -10993 1044 -10996 0 c 0-1 --> -1 c (-b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ -b^{9, 116}_0 ∧ -p_1044) -> ( b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ b^{9, 117}_0) c in CNF: c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ p_1044 ∨ b^{9, 117}_2 c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ p_1044 ∨ -b^{9, 117}_1 c b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ p_1044 ∨ b^{9, 117}_0 c in DIMACS: 10991 10992 10993 1044 10994 0 10991 10992 10993 1044 -10995 0 10991 10992 10993 1044 10996 0 c -1-1 --> -2 c ( b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ b^{9, 116}_0 ∧ -p_1044) -> ( b^{9, 117}_2 ∧ b^{9, 117}_1 ∧ -b^{9, 117}_0) c in CNF: c -b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ p_1044 ∨ b^{9, 117}_2 c -b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ p_1044 ∨ b^{9, 117}_1 c -b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ p_1044 ∨ -b^{9, 117}_0 c in DIMACS: -10991 10992 -10993 1044 10994 0 -10991 10992 -10993 1044 10995 0 -10991 10992 -10993 1044 -10996 0 c -2-1 --> break c ( b^{9, 116}_2 ∧ b^{9, 116}_1 ∧ -b^{9, 116}_0 ∧ -p_1044) -> break c in CNF: c -b^{9, 116}_2 ∨ -b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ p_1044 ∨ break c in DIMACS: -10991 -10992 10993 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 116}_2 ∧ -b^{9, 116}_1 ∧ -b^{9, 116}_0 ∧ true) c in CNF: c -b^{9, 116}_2 ∨ b^{9, 116}_1 ∨ b^{9, 116}_0 ∨ false c in DIMACS: -10991 10992 10993 0 c 3 does not represent an automaton state. c -(-b^{9, 116}_2 ∧ b^{9, 116}_1 ∧ b^{9, 116}_0 ∧ true) c in CNF: c b^{9, 116}_2 ∨ -b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ false c in DIMACS: 10991 -10992 -10993 0 c -3 does not represent an automaton state. c -( b^{9, 116}_2 ∧ b^{9, 116}_1 ∧ b^{9, 116}_0 ∧ true) c in CNF: c -b^{9, 116}_2 ∨ -b^{9, 116}_1 ∨ -b^{9, 116}_0 ∨ false c in DIMACS: -10991 -10992 -10993 0 c i = 117 c -2+1 --> -1 c ( b^{9, 117}_2 ∧ b^{9, 117}_1 ∧ -b^{9, 117}_0 ∧ p_1053) -> ( b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ b^{9, 118}_0) c in CNF: c -b^{9, 117}_2 ∨ -b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ -p_1053 ∨ b^{9, 118}_2 c -b^{9, 117}_2 ∨ -b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ -p_1053 ∨ -b^{9, 118}_1 c -b^{9, 117}_2 ∨ -b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ -p_1053 ∨ b^{9, 118}_0 c in DIMACS: -10994 -10995 10996 -1053 10997 0 -10994 -10995 10996 -1053 -10998 0 -10994 -10995 10996 -1053 10999 0 c -1+1 --> 0 c ( b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ b^{9, 117}_0 ∧ p_1053) -> (-b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ -b^{9, 118}_0) c in CNF: c -b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ -p_1053 ∨ -b^{9, 118}_2 c -b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ -p_1053 ∨ -b^{9, 118}_1 c -b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ -p_1053 ∨ -b^{9, 118}_0 c in DIMACS: -10994 10995 -10996 -1053 -10997 0 -10994 10995 -10996 -1053 -10998 0 -10994 10995 -10996 -1053 -10999 0 c 0+1 --> 1 c (-b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ -b^{9, 117}_0 ∧ p_1053) -> (-b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ b^{9, 118}_0) c in CNF: c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ -p_1053 ∨ -b^{9, 118}_2 c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ -p_1053 ∨ -b^{9, 118}_1 c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ -p_1053 ∨ b^{9, 118}_0 c in DIMACS: 10994 10995 10996 -1053 -10997 0 10994 10995 10996 -1053 -10998 0 10994 10995 10996 -1053 10999 0 c 1+1 --> 2 c (-b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ b^{9, 117}_0 ∧ p_1053) -> (-b^{9, 118}_2 ∧ b^{9, 118}_1 ∧ -b^{9, 118}_0) c in CNF: c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ -p_1053 ∨ -b^{9, 118}_2 c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ -p_1053 ∨ b^{9, 118}_1 c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ -p_1053 ∨ -b^{9, 118}_0 c in DIMACS: 10994 10995 -10996 -1053 -10997 0 10994 10995 -10996 -1053 10998 0 10994 10995 -10996 -1053 -10999 0 c 2+1 --> break c (-b^{9, 117}_2 ∧ b^{9, 117}_1 ∧ -b^{9, 117}_0 ∧ p_1053) -> break c in CNF: c b^{9, 117}_2 ∨ -b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ -p_1053 ∨ break c in DIMACS: 10994 -10995 10996 -1053 1162 0 c 2-1 --> 1 c (-b^{9, 117}_2 ∧ b^{9, 117}_1 ∧ -b^{9, 117}_0 ∧ -p_1053) -> (-b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ b^{9, 118}_0) c in CNF: c b^{9, 117}_2 ∨ -b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ p_1053 ∨ -b^{9, 118}_2 c b^{9, 117}_2 ∨ -b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ p_1053 ∨ -b^{9, 118}_1 c b^{9, 117}_2 ∨ -b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ p_1053 ∨ b^{9, 118}_0 c in DIMACS: 10994 -10995 10996 1053 -10997 0 10994 -10995 10996 1053 -10998 0 10994 -10995 10996 1053 10999 0 c 1-1 --> 0 c (-b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ b^{9, 117}_0 ∧ -p_1053) -> (-b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ -b^{9, 118}_0) c in CNF: c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ p_1053 ∨ -b^{9, 118}_2 c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ p_1053 ∨ -b^{9, 118}_1 c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ p_1053 ∨ -b^{9, 118}_0 c in DIMACS: 10994 10995 -10996 1053 -10997 0 10994 10995 -10996 1053 -10998 0 10994 10995 -10996 1053 -10999 0 c 0-1 --> -1 c (-b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ -b^{9, 117}_0 ∧ -p_1053) -> ( b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ b^{9, 118}_0) c in CNF: c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ p_1053 ∨ b^{9, 118}_2 c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ p_1053 ∨ -b^{9, 118}_1 c b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ p_1053 ∨ b^{9, 118}_0 c in DIMACS: 10994 10995 10996 1053 10997 0 10994 10995 10996 1053 -10998 0 10994 10995 10996 1053 10999 0 c -1-1 --> -2 c ( b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ b^{9, 117}_0 ∧ -p_1053) -> ( b^{9, 118}_2 ∧ b^{9, 118}_1 ∧ -b^{9, 118}_0) c in CNF: c -b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ p_1053 ∨ b^{9, 118}_2 c -b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ p_1053 ∨ b^{9, 118}_1 c -b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ p_1053 ∨ -b^{9, 118}_0 c in DIMACS: -10994 10995 -10996 1053 10997 0 -10994 10995 -10996 1053 10998 0 -10994 10995 -10996 1053 -10999 0 c -2-1 --> break c ( b^{9, 117}_2 ∧ b^{9, 117}_1 ∧ -b^{9, 117}_0 ∧ -p_1053) -> break c in CNF: c -b^{9, 117}_2 ∨ -b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ p_1053 ∨ break c in DIMACS: -10994 -10995 10996 1053 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 117}_2 ∧ -b^{9, 117}_1 ∧ -b^{9, 117}_0 ∧ true) c in CNF: c -b^{9, 117}_2 ∨ b^{9, 117}_1 ∨ b^{9, 117}_0 ∨ false c in DIMACS: -10994 10995 10996 0 c 3 does not represent an automaton state. c -(-b^{9, 117}_2 ∧ b^{9, 117}_1 ∧ b^{9, 117}_0 ∧ true) c in CNF: c b^{9, 117}_2 ∨ -b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ false c in DIMACS: 10994 -10995 -10996 0 c -3 does not represent an automaton state. c -( b^{9, 117}_2 ∧ b^{9, 117}_1 ∧ b^{9, 117}_0 ∧ true) c in CNF: c -b^{9, 117}_2 ∨ -b^{9, 117}_1 ∨ -b^{9, 117}_0 ∨ false c in DIMACS: -10994 -10995 -10996 0 c i = 118 c -2+1 --> -1 c ( b^{9, 118}_2 ∧ b^{9, 118}_1 ∧ -b^{9, 118}_0 ∧ p_1062) -> ( b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ b^{9, 119}_0) c in CNF: c -b^{9, 118}_2 ∨ -b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ -p_1062 ∨ b^{9, 119}_2 c -b^{9, 118}_2 ∨ -b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ -p_1062 ∨ -b^{9, 119}_1 c -b^{9, 118}_2 ∨ -b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ -p_1062 ∨ b^{9, 119}_0 c in DIMACS: -10997 -10998 10999 -1062 11000 0 -10997 -10998 10999 -1062 -11001 0 -10997 -10998 10999 -1062 11002 0 c -1+1 --> 0 c ( b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ b^{9, 118}_0 ∧ p_1062) -> (-b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ -b^{9, 119}_0) c in CNF: c -b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ -p_1062 ∨ -b^{9, 119}_2 c -b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ -p_1062 ∨ -b^{9, 119}_1 c -b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ -p_1062 ∨ -b^{9, 119}_0 c in DIMACS: -10997 10998 -10999 -1062 -11000 0 -10997 10998 -10999 -1062 -11001 0 -10997 10998 -10999 -1062 -11002 0 c 0+1 --> 1 c (-b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ -b^{9, 118}_0 ∧ p_1062) -> (-b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ b^{9, 119}_0) c in CNF: c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ -p_1062 ∨ -b^{9, 119}_2 c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ -p_1062 ∨ -b^{9, 119}_1 c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ -p_1062 ∨ b^{9, 119}_0 c in DIMACS: 10997 10998 10999 -1062 -11000 0 10997 10998 10999 -1062 -11001 0 10997 10998 10999 -1062 11002 0 c 1+1 --> 2 c (-b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ b^{9, 118}_0 ∧ p_1062) -> (-b^{9, 119}_2 ∧ b^{9, 119}_1 ∧ -b^{9, 119}_0) c in CNF: c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ -p_1062 ∨ -b^{9, 119}_2 c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ -p_1062 ∨ b^{9, 119}_1 c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ -p_1062 ∨ -b^{9, 119}_0 c in DIMACS: 10997 10998 -10999 -1062 -11000 0 10997 10998 -10999 -1062 11001 0 10997 10998 -10999 -1062 -11002 0 c 2+1 --> break c (-b^{9, 118}_2 ∧ b^{9, 118}_1 ∧ -b^{9, 118}_0 ∧ p_1062) -> break c in CNF: c b^{9, 118}_2 ∨ -b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ -p_1062 ∨ break c in DIMACS: 10997 -10998 10999 -1062 1162 0 c 2-1 --> 1 c (-b^{9, 118}_2 ∧ b^{9, 118}_1 ∧ -b^{9, 118}_0 ∧ -p_1062) -> (-b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ b^{9, 119}_0) c in CNF: c b^{9, 118}_2 ∨ -b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ p_1062 ∨ -b^{9, 119}_2 c b^{9, 118}_2 ∨ -b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ p_1062 ∨ -b^{9, 119}_1 c b^{9, 118}_2 ∨ -b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ p_1062 ∨ b^{9, 119}_0 c in DIMACS: 10997 -10998 10999 1062 -11000 0 10997 -10998 10999 1062 -11001 0 10997 -10998 10999 1062 11002 0 c 1-1 --> 0 c (-b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ b^{9, 118}_0 ∧ -p_1062) -> (-b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ -b^{9, 119}_0) c in CNF: c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ p_1062 ∨ -b^{9, 119}_2 c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ p_1062 ∨ -b^{9, 119}_1 c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ p_1062 ∨ -b^{9, 119}_0 c in DIMACS: 10997 10998 -10999 1062 -11000 0 10997 10998 -10999 1062 -11001 0 10997 10998 -10999 1062 -11002 0 c 0-1 --> -1 c (-b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ -b^{9, 118}_0 ∧ -p_1062) -> ( b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ b^{9, 119}_0) c in CNF: c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ p_1062 ∨ b^{9, 119}_2 c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ p_1062 ∨ -b^{9, 119}_1 c b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ p_1062 ∨ b^{9, 119}_0 c in DIMACS: 10997 10998 10999 1062 11000 0 10997 10998 10999 1062 -11001 0 10997 10998 10999 1062 11002 0 c -1-1 --> -2 c ( b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ b^{9, 118}_0 ∧ -p_1062) -> ( b^{9, 119}_2 ∧ b^{9, 119}_1 ∧ -b^{9, 119}_0) c in CNF: c -b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ p_1062 ∨ b^{9, 119}_2 c -b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ p_1062 ∨ b^{9, 119}_1 c -b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ p_1062 ∨ -b^{9, 119}_0 c in DIMACS: -10997 10998 -10999 1062 11000 0 -10997 10998 -10999 1062 11001 0 -10997 10998 -10999 1062 -11002 0 c -2-1 --> break c ( b^{9, 118}_2 ∧ b^{9, 118}_1 ∧ -b^{9, 118}_0 ∧ -p_1062) -> break c in CNF: c -b^{9, 118}_2 ∨ -b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ p_1062 ∨ break c in DIMACS: -10997 -10998 10999 1062 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 118}_2 ∧ -b^{9, 118}_1 ∧ -b^{9, 118}_0 ∧ true) c in CNF: c -b^{9, 118}_2 ∨ b^{9, 118}_1 ∨ b^{9, 118}_0 ∨ false c in DIMACS: -10997 10998 10999 0 c 3 does not represent an automaton state. c -(-b^{9, 118}_2 ∧ b^{9, 118}_1 ∧ b^{9, 118}_0 ∧ true) c in CNF: c b^{9, 118}_2 ∨ -b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ false c in DIMACS: 10997 -10998 -10999 0 c -3 does not represent an automaton state. c -( b^{9, 118}_2 ∧ b^{9, 118}_1 ∧ b^{9, 118}_0 ∧ true) c in CNF: c -b^{9, 118}_2 ∨ -b^{9, 118}_1 ∨ -b^{9, 118}_0 ∨ false c in DIMACS: -10997 -10998 -10999 0 c i = 119 c -2+1 --> -1 c ( b^{9, 119}_2 ∧ b^{9, 119}_1 ∧ -b^{9, 119}_0 ∧ p_1071) -> ( b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ b^{9, 120}_0) c in CNF: c -b^{9, 119}_2 ∨ -b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ -p_1071 ∨ b^{9, 120}_2 c -b^{9, 119}_2 ∨ -b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ -p_1071 ∨ -b^{9, 120}_1 c -b^{9, 119}_2 ∨ -b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ -p_1071 ∨ b^{9, 120}_0 c in DIMACS: -11000 -11001 11002 -1071 11003 0 -11000 -11001 11002 -1071 -11004 0 -11000 -11001 11002 -1071 11005 0 c -1+1 --> 0 c ( b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ b^{9, 119}_0 ∧ p_1071) -> (-b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ -b^{9, 120}_0) c in CNF: c -b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ -p_1071 ∨ -b^{9, 120}_2 c -b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ -p_1071 ∨ -b^{9, 120}_1 c -b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ -p_1071 ∨ -b^{9, 120}_0 c in DIMACS: -11000 11001 -11002 -1071 -11003 0 -11000 11001 -11002 -1071 -11004 0 -11000 11001 -11002 -1071 -11005 0 c 0+1 --> 1 c (-b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ -b^{9, 119}_0 ∧ p_1071) -> (-b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ b^{9, 120}_0) c in CNF: c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ -p_1071 ∨ -b^{9, 120}_2 c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ -p_1071 ∨ -b^{9, 120}_1 c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ -p_1071 ∨ b^{9, 120}_0 c in DIMACS: 11000 11001 11002 -1071 -11003 0 11000 11001 11002 -1071 -11004 0 11000 11001 11002 -1071 11005 0 c 1+1 --> 2 c (-b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ b^{9, 119}_0 ∧ p_1071) -> (-b^{9, 120}_2 ∧ b^{9, 120}_1 ∧ -b^{9, 120}_0) c in CNF: c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ -p_1071 ∨ -b^{9, 120}_2 c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ -p_1071 ∨ b^{9, 120}_1 c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ -p_1071 ∨ -b^{9, 120}_0 c in DIMACS: 11000 11001 -11002 -1071 -11003 0 11000 11001 -11002 -1071 11004 0 11000 11001 -11002 -1071 -11005 0 c 2+1 --> break c (-b^{9, 119}_2 ∧ b^{9, 119}_1 ∧ -b^{9, 119}_0 ∧ p_1071) -> break c in CNF: c b^{9, 119}_2 ∨ -b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ -p_1071 ∨ break c in DIMACS: 11000 -11001 11002 -1071 1162 0 c 2-1 --> 1 c (-b^{9, 119}_2 ∧ b^{9, 119}_1 ∧ -b^{9, 119}_0 ∧ -p_1071) -> (-b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ b^{9, 120}_0) c in CNF: c b^{9, 119}_2 ∨ -b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ p_1071 ∨ -b^{9, 120}_2 c b^{9, 119}_2 ∨ -b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ p_1071 ∨ -b^{9, 120}_1 c b^{9, 119}_2 ∨ -b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ p_1071 ∨ b^{9, 120}_0 c in DIMACS: 11000 -11001 11002 1071 -11003 0 11000 -11001 11002 1071 -11004 0 11000 -11001 11002 1071 11005 0 c 1-1 --> 0 c (-b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ b^{9, 119}_0 ∧ -p_1071) -> (-b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ -b^{9, 120}_0) c in CNF: c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ p_1071 ∨ -b^{9, 120}_2 c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ p_1071 ∨ -b^{9, 120}_1 c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ p_1071 ∨ -b^{9, 120}_0 c in DIMACS: 11000 11001 -11002 1071 -11003 0 11000 11001 -11002 1071 -11004 0 11000 11001 -11002 1071 -11005 0 c 0-1 --> -1 c (-b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ -b^{9, 119}_0 ∧ -p_1071) -> ( b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ b^{9, 120}_0) c in CNF: c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ p_1071 ∨ b^{9, 120}_2 c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ p_1071 ∨ -b^{9, 120}_1 c b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ p_1071 ∨ b^{9, 120}_0 c in DIMACS: 11000 11001 11002 1071 11003 0 11000 11001 11002 1071 -11004 0 11000 11001 11002 1071 11005 0 c -1-1 --> -2 c ( b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ b^{9, 119}_0 ∧ -p_1071) -> ( b^{9, 120}_2 ∧ b^{9, 120}_1 ∧ -b^{9, 120}_0) c in CNF: c -b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ p_1071 ∨ b^{9, 120}_2 c -b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ p_1071 ∨ b^{9, 120}_1 c -b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ p_1071 ∨ -b^{9, 120}_0 c in DIMACS: -11000 11001 -11002 1071 11003 0 -11000 11001 -11002 1071 11004 0 -11000 11001 -11002 1071 -11005 0 c -2-1 --> break c ( b^{9, 119}_2 ∧ b^{9, 119}_1 ∧ -b^{9, 119}_0 ∧ -p_1071) -> break c in CNF: c -b^{9, 119}_2 ∨ -b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ p_1071 ∨ break c in DIMACS: -11000 -11001 11002 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 119}_2 ∧ -b^{9, 119}_1 ∧ -b^{9, 119}_0 ∧ true) c in CNF: c -b^{9, 119}_2 ∨ b^{9, 119}_1 ∨ b^{9, 119}_0 ∨ false c in DIMACS: -11000 11001 11002 0 c 3 does not represent an automaton state. c -(-b^{9, 119}_2 ∧ b^{9, 119}_1 ∧ b^{9, 119}_0 ∧ true) c in CNF: c b^{9, 119}_2 ∨ -b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ false c in DIMACS: 11000 -11001 -11002 0 c -3 does not represent an automaton state. c -( b^{9, 119}_2 ∧ b^{9, 119}_1 ∧ b^{9, 119}_0 ∧ true) c in CNF: c -b^{9, 119}_2 ∨ -b^{9, 119}_1 ∨ -b^{9, 119}_0 ∨ false c in DIMACS: -11000 -11001 -11002 0 c i = 120 c -2+1 --> -1 c ( b^{9, 120}_2 ∧ b^{9, 120}_1 ∧ -b^{9, 120}_0 ∧ p_1080) -> ( b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ b^{9, 121}_0) c in CNF: c -b^{9, 120}_2 ∨ -b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ -p_1080 ∨ b^{9, 121}_2 c -b^{9, 120}_2 ∨ -b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ -p_1080 ∨ -b^{9, 121}_1 c -b^{9, 120}_2 ∨ -b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ -p_1080 ∨ b^{9, 121}_0 c in DIMACS: -11003 -11004 11005 -1080 11006 0 -11003 -11004 11005 -1080 -11007 0 -11003 -11004 11005 -1080 11008 0 c -1+1 --> 0 c ( b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ b^{9, 120}_0 ∧ p_1080) -> (-b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ -b^{9, 121}_0) c in CNF: c -b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ -p_1080 ∨ -b^{9, 121}_2 c -b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ -p_1080 ∨ -b^{9, 121}_1 c -b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ -p_1080 ∨ -b^{9, 121}_0 c in DIMACS: -11003 11004 -11005 -1080 -11006 0 -11003 11004 -11005 -1080 -11007 0 -11003 11004 -11005 -1080 -11008 0 c 0+1 --> 1 c (-b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ -b^{9, 120}_0 ∧ p_1080) -> (-b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ b^{9, 121}_0) c in CNF: c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ -p_1080 ∨ -b^{9, 121}_2 c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ -p_1080 ∨ -b^{9, 121}_1 c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ -p_1080 ∨ b^{9, 121}_0 c in DIMACS: 11003 11004 11005 -1080 -11006 0 11003 11004 11005 -1080 -11007 0 11003 11004 11005 -1080 11008 0 c 1+1 --> 2 c (-b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ b^{9, 120}_0 ∧ p_1080) -> (-b^{9, 121}_2 ∧ b^{9, 121}_1 ∧ -b^{9, 121}_0) c in CNF: c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ -p_1080 ∨ -b^{9, 121}_2 c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ -p_1080 ∨ b^{9, 121}_1 c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ -p_1080 ∨ -b^{9, 121}_0 c in DIMACS: 11003 11004 -11005 -1080 -11006 0 11003 11004 -11005 -1080 11007 0 11003 11004 -11005 -1080 -11008 0 c 2+1 --> break c (-b^{9, 120}_2 ∧ b^{9, 120}_1 ∧ -b^{9, 120}_0 ∧ p_1080) -> break c in CNF: c b^{9, 120}_2 ∨ -b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ -p_1080 ∨ break c in DIMACS: 11003 -11004 11005 -1080 1162 0 c 2-1 --> 1 c (-b^{9, 120}_2 ∧ b^{9, 120}_1 ∧ -b^{9, 120}_0 ∧ -p_1080) -> (-b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ b^{9, 121}_0) c in CNF: c b^{9, 120}_2 ∨ -b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ p_1080 ∨ -b^{9, 121}_2 c b^{9, 120}_2 ∨ -b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ p_1080 ∨ -b^{9, 121}_1 c b^{9, 120}_2 ∨ -b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ p_1080 ∨ b^{9, 121}_0 c in DIMACS: 11003 -11004 11005 1080 -11006 0 11003 -11004 11005 1080 -11007 0 11003 -11004 11005 1080 11008 0 c 1-1 --> 0 c (-b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ b^{9, 120}_0 ∧ -p_1080) -> (-b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ -b^{9, 121}_0) c in CNF: c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ p_1080 ∨ -b^{9, 121}_2 c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ p_1080 ∨ -b^{9, 121}_1 c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ p_1080 ∨ -b^{9, 121}_0 c in DIMACS: 11003 11004 -11005 1080 -11006 0 11003 11004 -11005 1080 -11007 0 11003 11004 -11005 1080 -11008 0 c 0-1 --> -1 c (-b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ -b^{9, 120}_0 ∧ -p_1080) -> ( b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ b^{9, 121}_0) c in CNF: c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ p_1080 ∨ b^{9, 121}_2 c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ p_1080 ∨ -b^{9, 121}_1 c b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ p_1080 ∨ b^{9, 121}_0 c in DIMACS: 11003 11004 11005 1080 11006 0 11003 11004 11005 1080 -11007 0 11003 11004 11005 1080 11008 0 c -1-1 --> -2 c ( b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ b^{9, 120}_0 ∧ -p_1080) -> ( b^{9, 121}_2 ∧ b^{9, 121}_1 ∧ -b^{9, 121}_0) c in CNF: c -b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ p_1080 ∨ b^{9, 121}_2 c -b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ p_1080 ∨ b^{9, 121}_1 c -b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ p_1080 ∨ -b^{9, 121}_0 c in DIMACS: -11003 11004 -11005 1080 11006 0 -11003 11004 -11005 1080 11007 0 -11003 11004 -11005 1080 -11008 0 c -2-1 --> break c ( b^{9, 120}_2 ∧ b^{9, 120}_1 ∧ -b^{9, 120}_0 ∧ -p_1080) -> break c in CNF: c -b^{9, 120}_2 ∨ -b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ p_1080 ∨ break c in DIMACS: -11003 -11004 11005 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 120}_2 ∧ -b^{9, 120}_1 ∧ -b^{9, 120}_0 ∧ true) c in CNF: c -b^{9, 120}_2 ∨ b^{9, 120}_1 ∨ b^{9, 120}_0 ∨ false c in DIMACS: -11003 11004 11005 0 c 3 does not represent an automaton state. c -(-b^{9, 120}_2 ∧ b^{9, 120}_1 ∧ b^{9, 120}_0 ∧ true) c in CNF: c b^{9, 120}_2 ∨ -b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ false c in DIMACS: 11003 -11004 -11005 0 c -3 does not represent an automaton state. c -( b^{9, 120}_2 ∧ b^{9, 120}_1 ∧ b^{9, 120}_0 ∧ true) c in CNF: c -b^{9, 120}_2 ∨ -b^{9, 120}_1 ∨ -b^{9, 120}_0 ∨ false c in DIMACS: -11003 -11004 -11005 0 c i = 121 c -2+1 --> -1 c ( b^{9, 121}_2 ∧ b^{9, 121}_1 ∧ -b^{9, 121}_0 ∧ p_1089) -> ( b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ b^{9, 122}_0) c in CNF: c -b^{9, 121}_2 ∨ -b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ -p_1089 ∨ b^{9, 122}_2 c -b^{9, 121}_2 ∨ -b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ -p_1089 ∨ -b^{9, 122}_1 c -b^{9, 121}_2 ∨ -b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ -p_1089 ∨ b^{9, 122}_0 c in DIMACS: -11006 -11007 11008 -1089 11009 0 -11006 -11007 11008 -1089 -11010 0 -11006 -11007 11008 -1089 11011 0 c -1+1 --> 0 c ( b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ b^{9, 121}_0 ∧ p_1089) -> (-b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ -b^{9, 122}_0) c in CNF: c -b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ -p_1089 ∨ -b^{9, 122}_2 c -b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ -p_1089 ∨ -b^{9, 122}_1 c -b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ -p_1089 ∨ -b^{9, 122}_0 c in DIMACS: -11006 11007 -11008 -1089 -11009 0 -11006 11007 -11008 -1089 -11010 0 -11006 11007 -11008 -1089 -11011 0 c 0+1 --> 1 c (-b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ -b^{9, 121}_0 ∧ p_1089) -> (-b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ b^{9, 122}_0) c in CNF: c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ -p_1089 ∨ -b^{9, 122}_2 c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ -p_1089 ∨ -b^{9, 122}_1 c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ -p_1089 ∨ b^{9, 122}_0 c in DIMACS: 11006 11007 11008 -1089 -11009 0 11006 11007 11008 -1089 -11010 0 11006 11007 11008 -1089 11011 0 c 1+1 --> 2 c (-b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ b^{9, 121}_0 ∧ p_1089) -> (-b^{9, 122}_2 ∧ b^{9, 122}_1 ∧ -b^{9, 122}_0) c in CNF: c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ -p_1089 ∨ -b^{9, 122}_2 c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ -p_1089 ∨ b^{9, 122}_1 c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ -p_1089 ∨ -b^{9, 122}_0 c in DIMACS: 11006 11007 -11008 -1089 -11009 0 11006 11007 -11008 -1089 11010 0 11006 11007 -11008 -1089 -11011 0 c 2+1 --> break c (-b^{9, 121}_2 ∧ b^{9, 121}_1 ∧ -b^{9, 121}_0 ∧ p_1089) -> break c in CNF: c b^{9, 121}_2 ∨ -b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ -p_1089 ∨ break c in DIMACS: 11006 -11007 11008 -1089 1162 0 c 2-1 --> 1 c (-b^{9, 121}_2 ∧ b^{9, 121}_1 ∧ -b^{9, 121}_0 ∧ -p_1089) -> (-b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ b^{9, 122}_0) c in CNF: c b^{9, 121}_2 ∨ -b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ p_1089 ∨ -b^{9, 122}_2 c b^{9, 121}_2 ∨ -b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ p_1089 ∨ -b^{9, 122}_1 c b^{9, 121}_2 ∨ -b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ p_1089 ∨ b^{9, 122}_0 c in DIMACS: 11006 -11007 11008 1089 -11009 0 11006 -11007 11008 1089 -11010 0 11006 -11007 11008 1089 11011 0 c 1-1 --> 0 c (-b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ b^{9, 121}_0 ∧ -p_1089) -> (-b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ -b^{9, 122}_0) c in CNF: c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ p_1089 ∨ -b^{9, 122}_2 c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ p_1089 ∨ -b^{9, 122}_1 c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ p_1089 ∨ -b^{9, 122}_0 c in DIMACS: 11006 11007 -11008 1089 -11009 0 11006 11007 -11008 1089 -11010 0 11006 11007 -11008 1089 -11011 0 c 0-1 --> -1 c (-b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ -b^{9, 121}_0 ∧ -p_1089) -> ( b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ b^{9, 122}_0) c in CNF: c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ p_1089 ∨ b^{9, 122}_2 c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ p_1089 ∨ -b^{9, 122}_1 c b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ p_1089 ∨ b^{9, 122}_0 c in DIMACS: 11006 11007 11008 1089 11009 0 11006 11007 11008 1089 -11010 0 11006 11007 11008 1089 11011 0 c -1-1 --> -2 c ( b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ b^{9, 121}_0 ∧ -p_1089) -> ( b^{9, 122}_2 ∧ b^{9, 122}_1 ∧ -b^{9, 122}_0) c in CNF: c -b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ p_1089 ∨ b^{9, 122}_2 c -b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ p_1089 ∨ b^{9, 122}_1 c -b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ p_1089 ∨ -b^{9, 122}_0 c in DIMACS: -11006 11007 -11008 1089 11009 0 -11006 11007 -11008 1089 11010 0 -11006 11007 -11008 1089 -11011 0 c -2-1 --> break c ( b^{9, 121}_2 ∧ b^{9, 121}_1 ∧ -b^{9, 121}_0 ∧ -p_1089) -> break c in CNF: c -b^{9, 121}_2 ∨ -b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ p_1089 ∨ break c in DIMACS: -11006 -11007 11008 1089 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 121}_2 ∧ -b^{9, 121}_1 ∧ -b^{9, 121}_0 ∧ true) c in CNF: c -b^{9, 121}_2 ∨ b^{9, 121}_1 ∨ b^{9, 121}_0 ∨ false c in DIMACS: -11006 11007 11008 0 c 3 does not represent an automaton state. c -(-b^{9, 121}_2 ∧ b^{9, 121}_1 ∧ b^{9, 121}_0 ∧ true) c in CNF: c b^{9, 121}_2 ∨ -b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ false c in DIMACS: 11006 -11007 -11008 0 c -3 does not represent an automaton state. c -( b^{9, 121}_2 ∧ b^{9, 121}_1 ∧ b^{9, 121}_0 ∧ true) c in CNF: c -b^{9, 121}_2 ∨ -b^{9, 121}_1 ∨ -b^{9, 121}_0 ∨ false c in DIMACS: -11006 -11007 -11008 0 c i = 122 c -2+1 --> -1 c ( b^{9, 122}_2 ∧ b^{9, 122}_1 ∧ -b^{9, 122}_0 ∧ p_1098) -> ( b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ b^{9, 123}_0) c in CNF: c -b^{9, 122}_2 ∨ -b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ -p_1098 ∨ b^{9, 123}_2 c -b^{9, 122}_2 ∨ -b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ -p_1098 ∨ -b^{9, 123}_1 c -b^{9, 122}_2 ∨ -b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ -p_1098 ∨ b^{9, 123}_0 c in DIMACS: -11009 -11010 11011 -1098 11012 0 -11009 -11010 11011 -1098 -11013 0 -11009 -11010 11011 -1098 11014 0 c -1+1 --> 0 c ( b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ b^{9, 122}_0 ∧ p_1098) -> (-b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ -b^{9, 123}_0) c in CNF: c -b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ -p_1098 ∨ -b^{9, 123}_2 c -b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ -p_1098 ∨ -b^{9, 123}_1 c -b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ -p_1098 ∨ -b^{9, 123}_0 c in DIMACS: -11009 11010 -11011 -1098 -11012 0 -11009 11010 -11011 -1098 -11013 0 -11009 11010 -11011 -1098 -11014 0 c 0+1 --> 1 c (-b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ -b^{9, 122}_0 ∧ p_1098) -> (-b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ b^{9, 123}_0) c in CNF: c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ -p_1098 ∨ -b^{9, 123}_2 c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ -p_1098 ∨ -b^{9, 123}_1 c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ -p_1098 ∨ b^{9, 123}_0 c in DIMACS: 11009 11010 11011 -1098 -11012 0 11009 11010 11011 -1098 -11013 0 11009 11010 11011 -1098 11014 0 c 1+1 --> 2 c (-b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ b^{9, 122}_0 ∧ p_1098) -> (-b^{9, 123}_2 ∧ b^{9, 123}_1 ∧ -b^{9, 123}_0) c in CNF: c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ -p_1098 ∨ -b^{9, 123}_2 c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ -p_1098 ∨ b^{9, 123}_1 c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ -p_1098 ∨ -b^{9, 123}_0 c in DIMACS: 11009 11010 -11011 -1098 -11012 0 11009 11010 -11011 -1098 11013 0 11009 11010 -11011 -1098 -11014 0 c 2+1 --> break c (-b^{9, 122}_2 ∧ b^{9, 122}_1 ∧ -b^{9, 122}_0 ∧ p_1098) -> break c in CNF: c b^{9, 122}_2 ∨ -b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ -p_1098 ∨ break c in DIMACS: 11009 -11010 11011 -1098 1162 0 c 2-1 --> 1 c (-b^{9, 122}_2 ∧ b^{9, 122}_1 ∧ -b^{9, 122}_0 ∧ -p_1098) -> (-b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ b^{9, 123}_0) c in CNF: c b^{9, 122}_2 ∨ -b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ p_1098 ∨ -b^{9, 123}_2 c b^{9, 122}_2 ∨ -b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ p_1098 ∨ -b^{9, 123}_1 c b^{9, 122}_2 ∨ -b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ p_1098 ∨ b^{9, 123}_0 c in DIMACS: 11009 -11010 11011 1098 -11012 0 11009 -11010 11011 1098 -11013 0 11009 -11010 11011 1098 11014 0 c 1-1 --> 0 c (-b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ b^{9, 122}_0 ∧ -p_1098) -> (-b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ -b^{9, 123}_0) c in CNF: c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ p_1098 ∨ -b^{9, 123}_2 c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ p_1098 ∨ -b^{9, 123}_1 c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ p_1098 ∨ -b^{9, 123}_0 c in DIMACS: 11009 11010 -11011 1098 -11012 0 11009 11010 -11011 1098 -11013 0 11009 11010 -11011 1098 -11014 0 c 0-1 --> -1 c (-b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ -b^{9, 122}_0 ∧ -p_1098) -> ( b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ b^{9, 123}_0) c in CNF: c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ p_1098 ∨ b^{9, 123}_2 c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ p_1098 ∨ -b^{9, 123}_1 c b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ p_1098 ∨ b^{9, 123}_0 c in DIMACS: 11009 11010 11011 1098 11012 0 11009 11010 11011 1098 -11013 0 11009 11010 11011 1098 11014 0 c -1-1 --> -2 c ( b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ b^{9, 122}_0 ∧ -p_1098) -> ( b^{9, 123}_2 ∧ b^{9, 123}_1 ∧ -b^{9, 123}_0) c in CNF: c -b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ p_1098 ∨ b^{9, 123}_2 c -b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ p_1098 ∨ b^{9, 123}_1 c -b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ p_1098 ∨ -b^{9, 123}_0 c in DIMACS: -11009 11010 -11011 1098 11012 0 -11009 11010 -11011 1098 11013 0 -11009 11010 -11011 1098 -11014 0 c -2-1 --> break c ( b^{9, 122}_2 ∧ b^{9, 122}_1 ∧ -b^{9, 122}_0 ∧ -p_1098) -> break c in CNF: c -b^{9, 122}_2 ∨ -b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ p_1098 ∨ break c in DIMACS: -11009 -11010 11011 1098 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 122}_2 ∧ -b^{9, 122}_1 ∧ -b^{9, 122}_0 ∧ true) c in CNF: c -b^{9, 122}_2 ∨ b^{9, 122}_1 ∨ b^{9, 122}_0 ∨ false c in DIMACS: -11009 11010 11011 0 c 3 does not represent an automaton state. c -(-b^{9, 122}_2 ∧ b^{9, 122}_1 ∧ b^{9, 122}_0 ∧ true) c in CNF: c b^{9, 122}_2 ∨ -b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ false c in DIMACS: 11009 -11010 -11011 0 c -3 does not represent an automaton state. c -( b^{9, 122}_2 ∧ b^{9, 122}_1 ∧ b^{9, 122}_0 ∧ true) c in CNF: c -b^{9, 122}_2 ∨ -b^{9, 122}_1 ∨ -b^{9, 122}_0 ∨ false c in DIMACS: -11009 -11010 -11011 0 c i = 123 c -2+1 --> -1 c ( b^{9, 123}_2 ∧ b^{9, 123}_1 ∧ -b^{9, 123}_0 ∧ p_1107) -> ( b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ b^{9, 124}_0) c in CNF: c -b^{9, 123}_2 ∨ -b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ -p_1107 ∨ b^{9, 124}_2 c -b^{9, 123}_2 ∨ -b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ -p_1107 ∨ -b^{9, 124}_1 c -b^{9, 123}_2 ∨ -b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ -p_1107 ∨ b^{9, 124}_0 c in DIMACS: -11012 -11013 11014 -1107 11015 0 -11012 -11013 11014 -1107 -11016 0 -11012 -11013 11014 -1107 11017 0 c -1+1 --> 0 c ( b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ b^{9, 123}_0 ∧ p_1107) -> (-b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ -b^{9, 124}_0) c in CNF: c -b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ -p_1107 ∨ -b^{9, 124}_2 c -b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ -p_1107 ∨ -b^{9, 124}_1 c -b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ -p_1107 ∨ -b^{9, 124}_0 c in DIMACS: -11012 11013 -11014 -1107 -11015 0 -11012 11013 -11014 -1107 -11016 0 -11012 11013 -11014 -1107 -11017 0 c 0+1 --> 1 c (-b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ -b^{9, 123}_0 ∧ p_1107) -> (-b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ b^{9, 124}_0) c in CNF: c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ -p_1107 ∨ -b^{9, 124}_2 c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ -p_1107 ∨ -b^{9, 124}_1 c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ -p_1107 ∨ b^{9, 124}_0 c in DIMACS: 11012 11013 11014 -1107 -11015 0 11012 11013 11014 -1107 -11016 0 11012 11013 11014 -1107 11017 0 c 1+1 --> 2 c (-b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ b^{9, 123}_0 ∧ p_1107) -> (-b^{9, 124}_2 ∧ b^{9, 124}_1 ∧ -b^{9, 124}_0) c in CNF: c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ -p_1107 ∨ -b^{9, 124}_2 c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ -p_1107 ∨ b^{9, 124}_1 c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ -p_1107 ∨ -b^{9, 124}_0 c in DIMACS: 11012 11013 -11014 -1107 -11015 0 11012 11013 -11014 -1107 11016 0 11012 11013 -11014 -1107 -11017 0 c 2+1 --> break c (-b^{9, 123}_2 ∧ b^{9, 123}_1 ∧ -b^{9, 123}_0 ∧ p_1107) -> break c in CNF: c b^{9, 123}_2 ∨ -b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ -p_1107 ∨ break c in DIMACS: 11012 -11013 11014 -1107 1162 0 c 2-1 --> 1 c (-b^{9, 123}_2 ∧ b^{9, 123}_1 ∧ -b^{9, 123}_0 ∧ -p_1107) -> (-b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ b^{9, 124}_0) c in CNF: c b^{9, 123}_2 ∨ -b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ p_1107 ∨ -b^{9, 124}_2 c b^{9, 123}_2 ∨ -b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ p_1107 ∨ -b^{9, 124}_1 c b^{9, 123}_2 ∨ -b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ p_1107 ∨ b^{9, 124}_0 c in DIMACS: 11012 -11013 11014 1107 -11015 0 11012 -11013 11014 1107 -11016 0 11012 -11013 11014 1107 11017 0 c 1-1 --> 0 c (-b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ b^{9, 123}_0 ∧ -p_1107) -> (-b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ -b^{9, 124}_0) c in CNF: c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ p_1107 ∨ -b^{9, 124}_2 c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ p_1107 ∨ -b^{9, 124}_1 c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ p_1107 ∨ -b^{9, 124}_0 c in DIMACS: 11012 11013 -11014 1107 -11015 0 11012 11013 -11014 1107 -11016 0 11012 11013 -11014 1107 -11017 0 c 0-1 --> -1 c (-b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ -b^{9, 123}_0 ∧ -p_1107) -> ( b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ b^{9, 124}_0) c in CNF: c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ p_1107 ∨ b^{9, 124}_2 c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ p_1107 ∨ -b^{9, 124}_1 c b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ p_1107 ∨ b^{9, 124}_0 c in DIMACS: 11012 11013 11014 1107 11015 0 11012 11013 11014 1107 -11016 0 11012 11013 11014 1107 11017 0 c -1-1 --> -2 c ( b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ b^{9, 123}_0 ∧ -p_1107) -> ( b^{9, 124}_2 ∧ b^{9, 124}_1 ∧ -b^{9, 124}_0) c in CNF: c -b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ p_1107 ∨ b^{9, 124}_2 c -b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ p_1107 ∨ b^{9, 124}_1 c -b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ p_1107 ∨ -b^{9, 124}_0 c in DIMACS: -11012 11013 -11014 1107 11015 0 -11012 11013 -11014 1107 11016 0 -11012 11013 -11014 1107 -11017 0 c -2-1 --> break c ( b^{9, 123}_2 ∧ b^{9, 123}_1 ∧ -b^{9, 123}_0 ∧ -p_1107) -> break c in CNF: c -b^{9, 123}_2 ∨ -b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ p_1107 ∨ break c in DIMACS: -11012 -11013 11014 1107 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 123}_2 ∧ -b^{9, 123}_1 ∧ -b^{9, 123}_0 ∧ true) c in CNF: c -b^{9, 123}_2 ∨ b^{9, 123}_1 ∨ b^{9, 123}_0 ∨ false c in DIMACS: -11012 11013 11014 0 c 3 does not represent an automaton state. c -(-b^{9, 123}_2 ∧ b^{9, 123}_1 ∧ b^{9, 123}_0 ∧ true) c in CNF: c b^{9, 123}_2 ∨ -b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ false c in DIMACS: 11012 -11013 -11014 0 c -3 does not represent an automaton state. c -( b^{9, 123}_2 ∧ b^{9, 123}_1 ∧ b^{9, 123}_0 ∧ true) c in CNF: c -b^{9, 123}_2 ∨ -b^{9, 123}_1 ∨ -b^{9, 123}_0 ∨ false c in DIMACS: -11012 -11013 -11014 0 c i = 124 c -2+1 --> -1 c ( b^{9, 124}_2 ∧ b^{9, 124}_1 ∧ -b^{9, 124}_0 ∧ p_1116) -> ( b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ b^{9, 125}_0) c in CNF: c -b^{9, 124}_2 ∨ -b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ -p_1116 ∨ b^{9, 125}_2 c -b^{9, 124}_2 ∨ -b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ -p_1116 ∨ -b^{9, 125}_1 c -b^{9, 124}_2 ∨ -b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ -p_1116 ∨ b^{9, 125}_0 c in DIMACS: -11015 -11016 11017 -1116 11018 0 -11015 -11016 11017 -1116 -11019 0 -11015 -11016 11017 -1116 11020 0 c -1+1 --> 0 c ( b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ b^{9, 124}_0 ∧ p_1116) -> (-b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ -b^{9, 125}_0) c in CNF: c -b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ -p_1116 ∨ -b^{9, 125}_2 c -b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ -p_1116 ∨ -b^{9, 125}_1 c -b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ -p_1116 ∨ -b^{9, 125}_0 c in DIMACS: -11015 11016 -11017 -1116 -11018 0 -11015 11016 -11017 -1116 -11019 0 -11015 11016 -11017 -1116 -11020 0 c 0+1 --> 1 c (-b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ -b^{9, 124}_0 ∧ p_1116) -> (-b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ b^{9, 125}_0) c in CNF: c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ -p_1116 ∨ -b^{9, 125}_2 c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ -p_1116 ∨ -b^{9, 125}_1 c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ -p_1116 ∨ b^{9, 125}_0 c in DIMACS: 11015 11016 11017 -1116 -11018 0 11015 11016 11017 -1116 -11019 0 11015 11016 11017 -1116 11020 0 c 1+1 --> 2 c (-b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ b^{9, 124}_0 ∧ p_1116) -> (-b^{9, 125}_2 ∧ b^{9, 125}_1 ∧ -b^{9, 125}_0) c in CNF: c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ -p_1116 ∨ -b^{9, 125}_2 c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ -p_1116 ∨ b^{9, 125}_1 c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ -p_1116 ∨ -b^{9, 125}_0 c in DIMACS: 11015 11016 -11017 -1116 -11018 0 11015 11016 -11017 -1116 11019 0 11015 11016 -11017 -1116 -11020 0 c 2+1 --> break c (-b^{9, 124}_2 ∧ b^{9, 124}_1 ∧ -b^{9, 124}_0 ∧ p_1116) -> break c in CNF: c b^{9, 124}_2 ∨ -b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ -p_1116 ∨ break c in DIMACS: 11015 -11016 11017 -1116 1162 0 c 2-1 --> 1 c (-b^{9, 124}_2 ∧ b^{9, 124}_1 ∧ -b^{9, 124}_0 ∧ -p_1116) -> (-b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ b^{9, 125}_0) c in CNF: c b^{9, 124}_2 ∨ -b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ p_1116 ∨ -b^{9, 125}_2 c b^{9, 124}_2 ∨ -b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ p_1116 ∨ -b^{9, 125}_1 c b^{9, 124}_2 ∨ -b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ p_1116 ∨ b^{9, 125}_0 c in DIMACS: 11015 -11016 11017 1116 -11018 0 11015 -11016 11017 1116 -11019 0 11015 -11016 11017 1116 11020 0 c 1-1 --> 0 c (-b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ b^{9, 124}_0 ∧ -p_1116) -> (-b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ -b^{9, 125}_0) c in CNF: c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ p_1116 ∨ -b^{9, 125}_2 c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ p_1116 ∨ -b^{9, 125}_1 c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ p_1116 ∨ -b^{9, 125}_0 c in DIMACS: 11015 11016 -11017 1116 -11018 0 11015 11016 -11017 1116 -11019 0 11015 11016 -11017 1116 -11020 0 c 0-1 --> -1 c (-b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ -b^{9, 124}_0 ∧ -p_1116) -> ( b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ b^{9, 125}_0) c in CNF: c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ p_1116 ∨ b^{9, 125}_2 c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ p_1116 ∨ -b^{9, 125}_1 c b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ p_1116 ∨ b^{9, 125}_0 c in DIMACS: 11015 11016 11017 1116 11018 0 11015 11016 11017 1116 -11019 0 11015 11016 11017 1116 11020 0 c -1-1 --> -2 c ( b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ b^{9, 124}_0 ∧ -p_1116) -> ( b^{9, 125}_2 ∧ b^{9, 125}_1 ∧ -b^{9, 125}_0) c in CNF: c -b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ p_1116 ∨ b^{9, 125}_2 c -b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ p_1116 ∨ b^{9, 125}_1 c -b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ p_1116 ∨ -b^{9, 125}_0 c in DIMACS: -11015 11016 -11017 1116 11018 0 -11015 11016 -11017 1116 11019 0 -11015 11016 -11017 1116 -11020 0 c -2-1 --> break c ( b^{9, 124}_2 ∧ b^{9, 124}_1 ∧ -b^{9, 124}_0 ∧ -p_1116) -> break c in CNF: c -b^{9, 124}_2 ∨ -b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ p_1116 ∨ break c in DIMACS: -11015 -11016 11017 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 124}_2 ∧ -b^{9, 124}_1 ∧ -b^{9, 124}_0 ∧ true) c in CNF: c -b^{9, 124}_2 ∨ b^{9, 124}_1 ∨ b^{9, 124}_0 ∨ false c in DIMACS: -11015 11016 11017 0 c 3 does not represent an automaton state. c -(-b^{9, 124}_2 ∧ b^{9, 124}_1 ∧ b^{9, 124}_0 ∧ true) c in CNF: c b^{9, 124}_2 ∨ -b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ false c in DIMACS: 11015 -11016 -11017 0 c -3 does not represent an automaton state. c -( b^{9, 124}_2 ∧ b^{9, 124}_1 ∧ b^{9, 124}_0 ∧ true) c in CNF: c -b^{9, 124}_2 ∨ -b^{9, 124}_1 ∨ -b^{9, 124}_0 ∨ false c in DIMACS: -11015 -11016 -11017 0 c i = 125 c -2+1 --> -1 c ( b^{9, 125}_2 ∧ b^{9, 125}_1 ∧ -b^{9, 125}_0 ∧ p_1125) -> ( b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ b^{9, 126}_0) c in CNF: c -b^{9, 125}_2 ∨ -b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ -p_1125 ∨ b^{9, 126}_2 c -b^{9, 125}_2 ∨ -b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ -p_1125 ∨ -b^{9, 126}_1 c -b^{9, 125}_2 ∨ -b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ -p_1125 ∨ b^{9, 126}_0 c in DIMACS: -11018 -11019 11020 -1125 11021 0 -11018 -11019 11020 -1125 -11022 0 -11018 -11019 11020 -1125 11023 0 c -1+1 --> 0 c ( b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ b^{9, 125}_0 ∧ p_1125) -> (-b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ -b^{9, 126}_0) c in CNF: c -b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ -p_1125 ∨ -b^{9, 126}_2 c -b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ -p_1125 ∨ -b^{9, 126}_1 c -b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ -p_1125 ∨ -b^{9, 126}_0 c in DIMACS: -11018 11019 -11020 -1125 -11021 0 -11018 11019 -11020 -1125 -11022 0 -11018 11019 -11020 -1125 -11023 0 c 0+1 --> 1 c (-b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ -b^{9, 125}_0 ∧ p_1125) -> (-b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ b^{9, 126}_0) c in CNF: c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ -p_1125 ∨ -b^{9, 126}_2 c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ -p_1125 ∨ -b^{9, 126}_1 c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ -p_1125 ∨ b^{9, 126}_0 c in DIMACS: 11018 11019 11020 -1125 -11021 0 11018 11019 11020 -1125 -11022 0 11018 11019 11020 -1125 11023 0 c 1+1 --> 2 c (-b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ b^{9, 125}_0 ∧ p_1125) -> (-b^{9, 126}_2 ∧ b^{9, 126}_1 ∧ -b^{9, 126}_0) c in CNF: c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ -p_1125 ∨ -b^{9, 126}_2 c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ -p_1125 ∨ b^{9, 126}_1 c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ -p_1125 ∨ -b^{9, 126}_0 c in DIMACS: 11018 11019 -11020 -1125 -11021 0 11018 11019 -11020 -1125 11022 0 11018 11019 -11020 -1125 -11023 0 c 2+1 --> break c (-b^{9, 125}_2 ∧ b^{9, 125}_1 ∧ -b^{9, 125}_0 ∧ p_1125) -> break c in CNF: c b^{9, 125}_2 ∨ -b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ -p_1125 ∨ break c in DIMACS: 11018 -11019 11020 -1125 1162 0 c 2-1 --> 1 c (-b^{9, 125}_2 ∧ b^{9, 125}_1 ∧ -b^{9, 125}_0 ∧ -p_1125) -> (-b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ b^{9, 126}_0) c in CNF: c b^{9, 125}_2 ∨ -b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ p_1125 ∨ -b^{9, 126}_2 c b^{9, 125}_2 ∨ -b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ p_1125 ∨ -b^{9, 126}_1 c b^{9, 125}_2 ∨ -b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ p_1125 ∨ b^{9, 126}_0 c in DIMACS: 11018 -11019 11020 1125 -11021 0 11018 -11019 11020 1125 -11022 0 11018 -11019 11020 1125 11023 0 c 1-1 --> 0 c (-b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ b^{9, 125}_0 ∧ -p_1125) -> (-b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ -b^{9, 126}_0) c in CNF: c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ p_1125 ∨ -b^{9, 126}_2 c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ p_1125 ∨ -b^{9, 126}_1 c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ p_1125 ∨ -b^{9, 126}_0 c in DIMACS: 11018 11019 -11020 1125 -11021 0 11018 11019 -11020 1125 -11022 0 11018 11019 -11020 1125 -11023 0 c 0-1 --> -1 c (-b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ -b^{9, 125}_0 ∧ -p_1125) -> ( b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ b^{9, 126}_0) c in CNF: c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ p_1125 ∨ b^{9, 126}_2 c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ p_1125 ∨ -b^{9, 126}_1 c b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ p_1125 ∨ b^{9, 126}_0 c in DIMACS: 11018 11019 11020 1125 11021 0 11018 11019 11020 1125 -11022 0 11018 11019 11020 1125 11023 0 c -1-1 --> -2 c ( b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ b^{9, 125}_0 ∧ -p_1125) -> ( b^{9, 126}_2 ∧ b^{9, 126}_1 ∧ -b^{9, 126}_0) c in CNF: c -b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ p_1125 ∨ b^{9, 126}_2 c -b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ p_1125 ∨ b^{9, 126}_1 c -b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ p_1125 ∨ -b^{9, 126}_0 c in DIMACS: -11018 11019 -11020 1125 11021 0 -11018 11019 -11020 1125 11022 0 -11018 11019 -11020 1125 -11023 0 c -2-1 --> break c ( b^{9, 125}_2 ∧ b^{9, 125}_1 ∧ -b^{9, 125}_0 ∧ -p_1125) -> break c in CNF: c -b^{9, 125}_2 ∨ -b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ p_1125 ∨ break c in DIMACS: -11018 -11019 11020 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 125}_2 ∧ -b^{9, 125}_1 ∧ -b^{9, 125}_0 ∧ true) c in CNF: c -b^{9, 125}_2 ∨ b^{9, 125}_1 ∨ b^{9, 125}_0 ∨ false c in DIMACS: -11018 11019 11020 0 c 3 does not represent an automaton state. c -(-b^{9, 125}_2 ∧ b^{9, 125}_1 ∧ b^{9, 125}_0 ∧ true) c in CNF: c b^{9, 125}_2 ∨ -b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ false c in DIMACS: 11018 -11019 -11020 0 c -3 does not represent an automaton state. c -( b^{9, 125}_2 ∧ b^{9, 125}_1 ∧ b^{9, 125}_0 ∧ true) c in CNF: c -b^{9, 125}_2 ∨ -b^{9, 125}_1 ∨ -b^{9, 125}_0 ∨ false c in DIMACS: -11018 -11019 -11020 0 c i = 126 c -2+1 --> -1 c ( b^{9, 126}_2 ∧ b^{9, 126}_1 ∧ -b^{9, 126}_0 ∧ p_1134) -> ( b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ b^{9, 127}_0) c in CNF: c -b^{9, 126}_2 ∨ -b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ -p_1134 ∨ b^{9, 127}_2 c -b^{9, 126}_2 ∨ -b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ -p_1134 ∨ -b^{9, 127}_1 c -b^{9, 126}_2 ∨ -b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ -p_1134 ∨ b^{9, 127}_0 c in DIMACS: -11021 -11022 11023 -1134 11024 0 -11021 -11022 11023 -1134 -11025 0 -11021 -11022 11023 -1134 11026 0 c -1+1 --> 0 c ( b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ b^{9, 126}_0 ∧ p_1134) -> (-b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ -b^{9, 127}_0) c in CNF: c -b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ -p_1134 ∨ -b^{9, 127}_2 c -b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ -p_1134 ∨ -b^{9, 127}_1 c -b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ -p_1134 ∨ -b^{9, 127}_0 c in DIMACS: -11021 11022 -11023 -1134 -11024 0 -11021 11022 -11023 -1134 -11025 0 -11021 11022 -11023 -1134 -11026 0 c 0+1 --> 1 c (-b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ -b^{9, 126}_0 ∧ p_1134) -> (-b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ b^{9, 127}_0) c in CNF: c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ -p_1134 ∨ -b^{9, 127}_2 c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ -p_1134 ∨ -b^{9, 127}_1 c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ -p_1134 ∨ b^{9, 127}_0 c in DIMACS: 11021 11022 11023 -1134 -11024 0 11021 11022 11023 -1134 -11025 0 11021 11022 11023 -1134 11026 0 c 1+1 --> 2 c (-b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ b^{9, 126}_0 ∧ p_1134) -> (-b^{9, 127}_2 ∧ b^{9, 127}_1 ∧ -b^{9, 127}_0) c in CNF: c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ -p_1134 ∨ -b^{9, 127}_2 c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ -p_1134 ∨ b^{9, 127}_1 c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ -p_1134 ∨ -b^{9, 127}_0 c in DIMACS: 11021 11022 -11023 -1134 -11024 0 11021 11022 -11023 -1134 11025 0 11021 11022 -11023 -1134 -11026 0 c 2+1 --> break c (-b^{9, 126}_2 ∧ b^{9, 126}_1 ∧ -b^{9, 126}_0 ∧ p_1134) -> break c in CNF: c b^{9, 126}_2 ∨ -b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ -p_1134 ∨ break c in DIMACS: 11021 -11022 11023 -1134 1162 0 c 2-1 --> 1 c (-b^{9, 126}_2 ∧ b^{9, 126}_1 ∧ -b^{9, 126}_0 ∧ -p_1134) -> (-b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ b^{9, 127}_0) c in CNF: c b^{9, 126}_2 ∨ -b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ p_1134 ∨ -b^{9, 127}_2 c b^{9, 126}_2 ∨ -b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ p_1134 ∨ -b^{9, 127}_1 c b^{9, 126}_2 ∨ -b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ p_1134 ∨ b^{9, 127}_0 c in DIMACS: 11021 -11022 11023 1134 -11024 0 11021 -11022 11023 1134 -11025 0 11021 -11022 11023 1134 11026 0 c 1-1 --> 0 c (-b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ b^{9, 126}_0 ∧ -p_1134) -> (-b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ -b^{9, 127}_0) c in CNF: c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ p_1134 ∨ -b^{9, 127}_2 c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ p_1134 ∨ -b^{9, 127}_1 c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ p_1134 ∨ -b^{9, 127}_0 c in DIMACS: 11021 11022 -11023 1134 -11024 0 11021 11022 -11023 1134 -11025 0 11021 11022 -11023 1134 -11026 0 c 0-1 --> -1 c (-b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ -b^{9, 126}_0 ∧ -p_1134) -> ( b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ b^{9, 127}_0) c in CNF: c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ p_1134 ∨ b^{9, 127}_2 c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ p_1134 ∨ -b^{9, 127}_1 c b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ p_1134 ∨ b^{9, 127}_0 c in DIMACS: 11021 11022 11023 1134 11024 0 11021 11022 11023 1134 -11025 0 11021 11022 11023 1134 11026 0 c -1-1 --> -2 c ( b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ b^{9, 126}_0 ∧ -p_1134) -> ( b^{9, 127}_2 ∧ b^{9, 127}_1 ∧ -b^{9, 127}_0) c in CNF: c -b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ p_1134 ∨ b^{9, 127}_2 c -b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ p_1134 ∨ b^{9, 127}_1 c -b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ p_1134 ∨ -b^{9, 127}_0 c in DIMACS: -11021 11022 -11023 1134 11024 0 -11021 11022 -11023 1134 11025 0 -11021 11022 -11023 1134 -11026 0 c -2-1 --> break c ( b^{9, 126}_2 ∧ b^{9, 126}_1 ∧ -b^{9, 126}_0 ∧ -p_1134) -> break c in CNF: c -b^{9, 126}_2 ∨ -b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ p_1134 ∨ break c in DIMACS: -11021 -11022 11023 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 126}_2 ∧ -b^{9, 126}_1 ∧ -b^{9, 126}_0 ∧ true) c in CNF: c -b^{9, 126}_2 ∨ b^{9, 126}_1 ∨ b^{9, 126}_0 ∨ false c in DIMACS: -11021 11022 11023 0 c 3 does not represent an automaton state. c -(-b^{9, 126}_2 ∧ b^{9, 126}_1 ∧ b^{9, 126}_0 ∧ true) c in CNF: c b^{9, 126}_2 ∨ -b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ false c in DIMACS: 11021 -11022 -11023 0 c -3 does not represent an automaton state. c -( b^{9, 126}_2 ∧ b^{9, 126}_1 ∧ b^{9, 126}_0 ∧ true) c in CNF: c -b^{9, 126}_2 ∨ -b^{9, 126}_1 ∨ -b^{9, 126}_0 ∨ false c in DIMACS: -11021 -11022 -11023 0 c i = 127 c -2+1 --> -1 c ( b^{9, 127}_2 ∧ b^{9, 127}_1 ∧ -b^{9, 127}_0 ∧ p_1143) -> ( b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ b^{9, 128}_0) c in CNF: c -b^{9, 127}_2 ∨ -b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ -p_1143 ∨ b^{9, 128}_2 c -b^{9, 127}_2 ∨ -b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ -p_1143 ∨ -b^{9, 128}_1 c -b^{9, 127}_2 ∨ -b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ -p_1143 ∨ b^{9, 128}_0 c in DIMACS: -11024 -11025 11026 -1143 11027 0 -11024 -11025 11026 -1143 -11028 0 -11024 -11025 11026 -1143 11029 0 c -1+1 --> 0 c ( b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ b^{9, 127}_0 ∧ p_1143) -> (-b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ -b^{9, 128}_0) c in CNF: c -b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ -p_1143 ∨ -b^{9, 128}_2 c -b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ -p_1143 ∨ -b^{9, 128}_1 c -b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ -p_1143 ∨ -b^{9, 128}_0 c in DIMACS: -11024 11025 -11026 -1143 -11027 0 -11024 11025 -11026 -1143 -11028 0 -11024 11025 -11026 -1143 -11029 0 c 0+1 --> 1 c (-b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ -b^{9, 127}_0 ∧ p_1143) -> (-b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ b^{9, 128}_0) c in CNF: c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ -p_1143 ∨ -b^{9, 128}_2 c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ -p_1143 ∨ -b^{9, 128}_1 c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ -p_1143 ∨ b^{9, 128}_0 c in DIMACS: 11024 11025 11026 -1143 -11027 0 11024 11025 11026 -1143 -11028 0 11024 11025 11026 -1143 11029 0 c 1+1 --> 2 c (-b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ b^{9, 127}_0 ∧ p_1143) -> (-b^{9, 128}_2 ∧ b^{9, 128}_1 ∧ -b^{9, 128}_0) c in CNF: c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ -p_1143 ∨ -b^{9, 128}_2 c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ -p_1143 ∨ b^{9, 128}_1 c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ -p_1143 ∨ -b^{9, 128}_0 c in DIMACS: 11024 11025 -11026 -1143 -11027 0 11024 11025 -11026 -1143 11028 0 11024 11025 -11026 -1143 -11029 0 c 2+1 --> break c (-b^{9, 127}_2 ∧ b^{9, 127}_1 ∧ -b^{9, 127}_0 ∧ p_1143) -> break c in CNF: c b^{9, 127}_2 ∨ -b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ -p_1143 ∨ break c in DIMACS: 11024 -11025 11026 -1143 1162 0 c 2-1 --> 1 c (-b^{9, 127}_2 ∧ b^{9, 127}_1 ∧ -b^{9, 127}_0 ∧ -p_1143) -> (-b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ b^{9, 128}_0) c in CNF: c b^{9, 127}_2 ∨ -b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ p_1143 ∨ -b^{9, 128}_2 c b^{9, 127}_2 ∨ -b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ p_1143 ∨ -b^{9, 128}_1 c b^{9, 127}_2 ∨ -b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ p_1143 ∨ b^{9, 128}_0 c in DIMACS: 11024 -11025 11026 1143 -11027 0 11024 -11025 11026 1143 -11028 0 11024 -11025 11026 1143 11029 0 c 1-1 --> 0 c (-b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ b^{9, 127}_0 ∧ -p_1143) -> (-b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ -b^{9, 128}_0) c in CNF: c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ p_1143 ∨ -b^{9, 128}_2 c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ p_1143 ∨ -b^{9, 128}_1 c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ p_1143 ∨ -b^{9, 128}_0 c in DIMACS: 11024 11025 -11026 1143 -11027 0 11024 11025 -11026 1143 -11028 0 11024 11025 -11026 1143 -11029 0 c 0-1 --> -1 c (-b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ -b^{9, 127}_0 ∧ -p_1143) -> ( b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ b^{9, 128}_0) c in CNF: c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ p_1143 ∨ b^{9, 128}_2 c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ p_1143 ∨ -b^{9, 128}_1 c b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ p_1143 ∨ b^{9, 128}_0 c in DIMACS: 11024 11025 11026 1143 11027 0 11024 11025 11026 1143 -11028 0 11024 11025 11026 1143 11029 0 c -1-1 --> -2 c ( b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ b^{9, 127}_0 ∧ -p_1143) -> ( b^{9, 128}_2 ∧ b^{9, 128}_1 ∧ -b^{9, 128}_0) c in CNF: c -b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ p_1143 ∨ b^{9, 128}_2 c -b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ p_1143 ∨ b^{9, 128}_1 c -b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ p_1143 ∨ -b^{9, 128}_0 c in DIMACS: -11024 11025 -11026 1143 11027 0 -11024 11025 -11026 1143 11028 0 -11024 11025 -11026 1143 -11029 0 c -2-1 --> break c ( b^{9, 127}_2 ∧ b^{9, 127}_1 ∧ -b^{9, 127}_0 ∧ -p_1143) -> break c in CNF: c -b^{9, 127}_2 ∨ -b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ p_1143 ∨ break c in DIMACS: -11024 -11025 11026 1143 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 127}_2 ∧ -b^{9, 127}_1 ∧ -b^{9, 127}_0 ∧ true) c in CNF: c -b^{9, 127}_2 ∨ b^{9, 127}_1 ∨ b^{9, 127}_0 ∨ false c in DIMACS: -11024 11025 11026 0 c 3 does not represent an automaton state. c -(-b^{9, 127}_2 ∧ b^{9, 127}_1 ∧ b^{9, 127}_0 ∧ true) c in CNF: c b^{9, 127}_2 ∨ -b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ false c in DIMACS: 11024 -11025 -11026 0 c -3 does not represent an automaton state. c -( b^{9, 127}_2 ∧ b^{9, 127}_1 ∧ b^{9, 127}_0 ∧ true) c in CNF: c -b^{9, 127}_2 ∨ -b^{9, 127}_1 ∨ -b^{9, 127}_0 ∨ false c in DIMACS: -11024 -11025 -11026 0 c i = 128 c -2+1 --> -1 c ( b^{9, 128}_2 ∧ b^{9, 128}_1 ∧ -b^{9, 128}_0 ∧ p_1152) -> ( b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ b^{9, 129}_0) c in CNF: c -b^{9, 128}_2 ∨ -b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ -p_1152 ∨ b^{9, 129}_2 c -b^{9, 128}_2 ∨ -b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ -p_1152 ∨ -b^{9, 129}_1 c -b^{9, 128}_2 ∨ -b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ -p_1152 ∨ b^{9, 129}_0 c in DIMACS: -11027 -11028 11029 -1152 11030 0 -11027 -11028 11029 -1152 -11031 0 -11027 -11028 11029 -1152 11032 0 c -1+1 --> 0 c ( b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ b^{9, 128}_0 ∧ p_1152) -> (-b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ -b^{9, 129}_0) c in CNF: c -b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ -p_1152 ∨ -b^{9, 129}_2 c -b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ -p_1152 ∨ -b^{9, 129}_1 c -b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ -p_1152 ∨ -b^{9, 129}_0 c in DIMACS: -11027 11028 -11029 -1152 -11030 0 -11027 11028 -11029 -1152 -11031 0 -11027 11028 -11029 -1152 -11032 0 c 0+1 --> 1 c (-b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ -b^{9, 128}_0 ∧ p_1152) -> (-b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ b^{9, 129}_0) c in CNF: c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ -p_1152 ∨ -b^{9, 129}_2 c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ -p_1152 ∨ -b^{9, 129}_1 c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ -p_1152 ∨ b^{9, 129}_0 c in DIMACS: 11027 11028 11029 -1152 -11030 0 11027 11028 11029 -1152 -11031 0 11027 11028 11029 -1152 11032 0 c 1+1 --> 2 c (-b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ b^{9, 128}_0 ∧ p_1152) -> (-b^{9, 129}_2 ∧ b^{9, 129}_1 ∧ -b^{9, 129}_0) c in CNF: c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ -p_1152 ∨ -b^{9, 129}_2 c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ -p_1152 ∨ b^{9, 129}_1 c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ -p_1152 ∨ -b^{9, 129}_0 c in DIMACS: 11027 11028 -11029 -1152 -11030 0 11027 11028 -11029 -1152 11031 0 11027 11028 -11029 -1152 -11032 0 c 2+1 --> break c (-b^{9, 128}_2 ∧ b^{9, 128}_1 ∧ -b^{9, 128}_0 ∧ p_1152) -> break c in CNF: c b^{9, 128}_2 ∨ -b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ -p_1152 ∨ break c in DIMACS: 11027 -11028 11029 -1152 1162 0 c 2-1 --> 1 c (-b^{9, 128}_2 ∧ b^{9, 128}_1 ∧ -b^{9, 128}_0 ∧ -p_1152) -> (-b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ b^{9, 129}_0) c in CNF: c b^{9, 128}_2 ∨ -b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ p_1152 ∨ -b^{9, 129}_2 c b^{9, 128}_2 ∨ -b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ p_1152 ∨ -b^{9, 129}_1 c b^{9, 128}_2 ∨ -b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ p_1152 ∨ b^{9, 129}_0 c in DIMACS: 11027 -11028 11029 1152 -11030 0 11027 -11028 11029 1152 -11031 0 11027 -11028 11029 1152 11032 0 c 1-1 --> 0 c (-b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ b^{9, 128}_0 ∧ -p_1152) -> (-b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ -b^{9, 129}_0) c in CNF: c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ p_1152 ∨ -b^{9, 129}_2 c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ p_1152 ∨ -b^{9, 129}_1 c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ p_1152 ∨ -b^{9, 129}_0 c in DIMACS: 11027 11028 -11029 1152 -11030 0 11027 11028 -11029 1152 -11031 0 11027 11028 -11029 1152 -11032 0 c 0-1 --> -1 c (-b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ -b^{9, 128}_0 ∧ -p_1152) -> ( b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ b^{9, 129}_0) c in CNF: c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ p_1152 ∨ b^{9, 129}_2 c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ p_1152 ∨ -b^{9, 129}_1 c b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ p_1152 ∨ b^{9, 129}_0 c in DIMACS: 11027 11028 11029 1152 11030 0 11027 11028 11029 1152 -11031 0 11027 11028 11029 1152 11032 0 c -1-1 --> -2 c ( b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ b^{9, 128}_0 ∧ -p_1152) -> ( b^{9, 129}_2 ∧ b^{9, 129}_1 ∧ -b^{9, 129}_0) c in CNF: c -b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ p_1152 ∨ b^{9, 129}_2 c -b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ p_1152 ∨ b^{9, 129}_1 c -b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ p_1152 ∨ -b^{9, 129}_0 c in DIMACS: -11027 11028 -11029 1152 11030 0 -11027 11028 -11029 1152 11031 0 -11027 11028 -11029 1152 -11032 0 c -2-1 --> break c ( b^{9, 128}_2 ∧ b^{9, 128}_1 ∧ -b^{9, 128}_0 ∧ -p_1152) -> break c in CNF: c -b^{9, 128}_2 ∨ -b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ p_1152 ∨ break c in DIMACS: -11027 -11028 11029 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 128}_2 ∧ -b^{9, 128}_1 ∧ -b^{9, 128}_0 ∧ true) c in CNF: c -b^{9, 128}_2 ∨ b^{9, 128}_1 ∨ b^{9, 128}_0 ∨ false c in DIMACS: -11027 11028 11029 0 c 3 does not represent an automaton state. c -(-b^{9, 128}_2 ∧ b^{9, 128}_1 ∧ b^{9, 128}_0 ∧ true) c in CNF: c b^{9, 128}_2 ∨ -b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ false c in DIMACS: 11027 -11028 -11029 0 c -3 does not represent an automaton state. c -( b^{9, 128}_2 ∧ b^{9, 128}_1 ∧ b^{9, 128}_0 ∧ true) c in CNF: c -b^{9, 128}_2 ∨ -b^{9, 128}_1 ∨ -b^{9, 128}_0 ∨ false c in DIMACS: -11027 -11028 -11029 0 c i = 129 c -2+1 --> -1 c ( b^{9, 129}_2 ∧ b^{9, 129}_1 ∧ -b^{9, 129}_0 ∧ p_1161) -> ( b^{9, 130}_2 ∧ -b^{9, 130}_1 ∧ b^{9, 130}_0) c in CNF: c -b^{9, 129}_2 ∨ -b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ -p_1161 ∨ b^{9, 130}_2 c -b^{9, 129}_2 ∨ -b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ -p_1161 ∨ -b^{9, 130}_1 c -b^{9, 129}_2 ∨ -b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ -p_1161 ∨ b^{9, 130}_0 c in DIMACS: -11030 -11031 11032 -1161 11033 0 -11030 -11031 11032 -1161 -11034 0 -11030 -11031 11032 -1161 11035 0 c -1+1 --> 0 c ( b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ b^{9, 129}_0 ∧ p_1161) -> (-b^{9, 130}_2 ∧ -b^{9, 130}_1 ∧ -b^{9, 130}_0) c in CNF: c -b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ -p_1161 ∨ -b^{9, 130}_2 c -b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ -p_1161 ∨ -b^{9, 130}_1 c -b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ -p_1161 ∨ -b^{9, 130}_0 c in DIMACS: -11030 11031 -11032 -1161 -11033 0 -11030 11031 -11032 -1161 -11034 0 -11030 11031 -11032 -1161 -11035 0 c 0+1 --> 1 c (-b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ -b^{9, 129}_0 ∧ p_1161) -> (-b^{9, 130}_2 ∧ -b^{9, 130}_1 ∧ b^{9, 130}_0) c in CNF: c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ -p_1161 ∨ -b^{9, 130}_2 c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ -p_1161 ∨ -b^{9, 130}_1 c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ -p_1161 ∨ b^{9, 130}_0 c in DIMACS: 11030 11031 11032 -1161 -11033 0 11030 11031 11032 -1161 -11034 0 11030 11031 11032 -1161 11035 0 c 1+1 --> 2 c (-b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ b^{9, 129}_0 ∧ p_1161) -> (-b^{9, 130}_2 ∧ b^{9, 130}_1 ∧ -b^{9, 130}_0) c in CNF: c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ -p_1161 ∨ -b^{9, 130}_2 c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ -p_1161 ∨ b^{9, 130}_1 c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ -p_1161 ∨ -b^{9, 130}_0 c in DIMACS: 11030 11031 -11032 -1161 -11033 0 11030 11031 -11032 -1161 11034 0 11030 11031 -11032 -1161 -11035 0 c 2+1 --> break c (-b^{9, 129}_2 ∧ b^{9, 129}_1 ∧ -b^{9, 129}_0 ∧ p_1161) -> break c in CNF: c b^{9, 129}_2 ∨ -b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ -p_1161 ∨ break c in DIMACS: 11030 -11031 11032 -1161 1162 0 c 2-1 --> 1 c (-b^{9, 129}_2 ∧ b^{9, 129}_1 ∧ -b^{9, 129}_0 ∧ -p_1161) -> (-b^{9, 130}_2 ∧ -b^{9, 130}_1 ∧ b^{9, 130}_0) c in CNF: c b^{9, 129}_2 ∨ -b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ p_1161 ∨ -b^{9, 130}_2 c b^{9, 129}_2 ∨ -b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ p_1161 ∨ -b^{9, 130}_1 c b^{9, 129}_2 ∨ -b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ p_1161 ∨ b^{9, 130}_0 c in DIMACS: 11030 -11031 11032 1161 -11033 0 11030 -11031 11032 1161 -11034 0 11030 -11031 11032 1161 11035 0 c 1-1 --> 0 c (-b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ b^{9, 129}_0 ∧ -p_1161) -> (-b^{9, 130}_2 ∧ -b^{9, 130}_1 ∧ -b^{9, 130}_0) c in CNF: c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ p_1161 ∨ -b^{9, 130}_2 c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ p_1161 ∨ -b^{9, 130}_1 c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ p_1161 ∨ -b^{9, 130}_0 c in DIMACS: 11030 11031 -11032 1161 -11033 0 11030 11031 -11032 1161 -11034 0 11030 11031 -11032 1161 -11035 0 c 0-1 --> -1 c (-b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ -b^{9, 129}_0 ∧ -p_1161) -> ( b^{9, 130}_2 ∧ -b^{9, 130}_1 ∧ b^{9, 130}_0) c in CNF: c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ p_1161 ∨ b^{9, 130}_2 c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ p_1161 ∨ -b^{9, 130}_1 c b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ p_1161 ∨ b^{9, 130}_0 c in DIMACS: 11030 11031 11032 1161 11033 0 11030 11031 11032 1161 -11034 0 11030 11031 11032 1161 11035 0 c -1-1 --> -2 c ( b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ b^{9, 129}_0 ∧ -p_1161) -> ( b^{9, 130}_2 ∧ b^{9, 130}_1 ∧ -b^{9, 130}_0) c in CNF: c -b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ p_1161 ∨ b^{9, 130}_2 c -b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ p_1161 ∨ b^{9, 130}_1 c -b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ p_1161 ∨ -b^{9, 130}_0 c in DIMACS: -11030 11031 -11032 1161 11033 0 -11030 11031 -11032 1161 11034 0 -11030 11031 -11032 1161 -11035 0 c -2-1 --> break c ( b^{9, 129}_2 ∧ b^{9, 129}_1 ∧ -b^{9, 129}_0 ∧ -p_1161) -> break c in CNF: c -b^{9, 129}_2 ∨ -b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ p_1161 ∨ break c in DIMACS: -11030 -11031 11032 1161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{9, 129}_2 ∧ -b^{9, 129}_1 ∧ -b^{9, 129}_0 ∧ true) c in CNF: c -b^{9, 129}_2 ∨ b^{9, 129}_1 ∨ b^{9, 129}_0 ∨ false c in DIMACS: -11030 11031 11032 0 c 3 does not represent an automaton state. c -(-b^{9, 129}_2 ∧ b^{9, 129}_1 ∧ b^{9, 129}_0 ∧ true) c in CNF: c b^{9, 129}_2 ∨ -b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ false c in DIMACS: 11030 -11031 -11032 0 c -3 does not represent an automaton state. c -( b^{9, 129}_2 ∧ b^{9, 129}_1 ∧ b^{9, 129}_0 ∧ true) c in CNF: c -b^{9, 129}_2 ∨ -b^{9, 129}_1 ∨ -b^{9, 129}_0 ∨ false c in DIMACS: -11030 -11031 -11032 0 c INIT for k = 10 c -b^{10, 1}_2 c -b^{10, 1}_1 c -b^{10, 1}_0 c in DIMACS: -11036 0 -11037 0 -11038 0 c Transitions for k = 10 c i = 1 c -2+1 --> -1 c ( b^{10, 1}_2 ∧ b^{10, 1}_1 ∧ -b^{10, 1}_0 ∧ p_10) -> ( b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ b^{10, 2}_0) c in CNF: c -b^{10, 1}_2 ∨ -b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ -p_10 ∨ b^{10, 2}_2 c -b^{10, 1}_2 ∨ -b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ -p_10 ∨ -b^{10, 2}_1 c -b^{10, 1}_2 ∨ -b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ -p_10 ∨ b^{10, 2}_0 c in DIMACS: -11036 -11037 11038 -10 11039 0 -11036 -11037 11038 -10 -11040 0 -11036 -11037 11038 -10 11041 0 c -1+1 --> 0 c ( b^{10, 1}_2 ∧ -b^{10, 1}_1 ∧ b^{10, 1}_0 ∧ p_10) -> (-b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ -b^{10, 2}_0) c in CNF: c -b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ -p_10 ∨ -b^{10, 2}_2 c -b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ -p_10 ∨ -b^{10, 2}_1 c -b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ -p_10 ∨ -b^{10, 2}_0 c in DIMACS: -11036 11037 -11038 -10 -11039 0 -11036 11037 -11038 -10 -11040 0 -11036 11037 -11038 -10 -11041 0 c 0+1 --> 1 c (-b^{10, 1}_2 ∧ -b^{10, 1}_1 ∧ -b^{10, 1}_0 ∧ p_10) -> (-b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ b^{10, 2}_0) c in CNF: c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ -p_10 ∨ -b^{10, 2}_2 c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ -p_10 ∨ -b^{10, 2}_1 c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ -p_10 ∨ b^{10, 2}_0 c in DIMACS: 11036 11037 11038 -10 -11039 0 11036 11037 11038 -10 -11040 0 11036 11037 11038 -10 11041 0 c 1+1 --> 2 c (-b^{10, 1}_2 ∧ -b^{10, 1}_1 ∧ b^{10, 1}_0 ∧ p_10) -> (-b^{10, 2}_2 ∧ b^{10, 2}_1 ∧ -b^{10, 2}_0) c in CNF: c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ -p_10 ∨ -b^{10, 2}_2 c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ -p_10 ∨ b^{10, 2}_1 c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ -p_10 ∨ -b^{10, 2}_0 c in DIMACS: 11036 11037 -11038 -10 -11039 0 11036 11037 -11038 -10 11040 0 11036 11037 -11038 -10 -11041 0 c 2+1 --> break c (-b^{10, 1}_2 ∧ b^{10, 1}_1 ∧ -b^{10, 1}_0 ∧ p_10) -> break c in CNF: c b^{10, 1}_2 ∨ -b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ -p_10 ∨ break c in DIMACS: 11036 -11037 11038 -10 1162 0 c 2-1 --> 1 c (-b^{10, 1}_2 ∧ b^{10, 1}_1 ∧ -b^{10, 1}_0 ∧ -p_10) -> (-b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ b^{10, 2}_0) c in CNF: c b^{10, 1}_2 ∨ -b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ p_10 ∨ -b^{10, 2}_2 c b^{10, 1}_2 ∨ -b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ p_10 ∨ -b^{10, 2}_1 c b^{10, 1}_2 ∨ -b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ p_10 ∨ b^{10, 2}_0 c in DIMACS: 11036 -11037 11038 10 -11039 0 11036 -11037 11038 10 -11040 0 11036 -11037 11038 10 11041 0 c 1-1 --> 0 c (-b^{10, 1}_2 ∧ -b^{10, 1}_1 ∧ b^{10, 1}_0 ∧ -p_10) -> (-b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ -b^{10, 2}_0) c in CNF: c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ p_10 ∨ -b^{10, 2}_2 c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ p_10 ∨ -b^{10, 2}_1 c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ p_10 ∨ -b^{10, 2}_0 c in DIMACS: 11036 11037 -11038 10 -11039 0 11036 11037 -11038 10 -11040 0 11036 11037 -11038 10 -11041 0 c 0-1 --> -1 c (-b^{10, 1}_2 ∧ -b^{10, 1}_1 ∧ -b^{10, 1}_0 ∧ -p_10) -> ( b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ b^{10, 2}_0) c in CNF: c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ p_10 ∨ b^{10, 2}_2 c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ p_10 ∨ -b^{10, 2}_1 c b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ p_10 ∨ b^{10, 2}_0 c in DIMACS: 11036 11037 11038 10 11039 0 11036 11037 11038 10 -11040 0 11036 11037 11038 10 11041 0 c -1-1 --> -2 c ( b^{10, 1}_2 ∧ -b^{10, 1}_1 ∧ b^{10, 1}_0 ∧ -p_10) -> ( b^{10, 2}_2 ∧ b^{10, 2}_1 ∧ -b^{10, 2}_0) c in CNF: c -b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ p_10 ∨ b^{10, 2}_2 c -b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ p_10 ∨ b^{10, 2}_1 c -b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ p_10 ∨ -b^{10, 2}_0 c in DIMACS: -11036 11037 -11038 10 11039 0 -11036 11037 -11038 10 11040 0 -11036 11037 -11038 10 -11041 0 c -2-1 --> break c ( b^{10, 1}_2 ∧ b^{10, 1}_1 ∧ -b^{10, 1}_0 ∧ -p_10) -> break c in CNF: c -b^{10, 1}_2 ∨ -b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ p_10 ∨ break c in DIMACS: -11036 -11037 11038 10 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 1}_2 ∧ -b^{10, 1}_1 ∧ -b^{10, 1}_0 ∧ true) c in CNF: c -b^{10, 1}_2 ∨ b^{10, 1}_1 ∨ b^{10, 1}_0 ∨ false c in DIMACS: -11036 11037 11038 0 c 3 does not represent an automaton state. c -(-b^{10, 1}_2 ∧ b^{10, 1}_1 ∧ b^{10, 1}_0 ∧ true) c in CNF: c b^{10, 1}_2 ∨ -b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ false c in DIMACS: 11036 -11037 -11038 0 c -3 does not represent an automaton state. c -( b^{10, 1}_2 ∧ b^{10, 1}_1 ∧ b^{10, 1}_0 ∧ true) c in CNF: c -b^{10, 1}_2 ∨ -b^{10, 1}_1 ∨ -b^{10, 1}_0 ∨ false c in DIMACS: -11036 -11037 -11038 0 c i = 2 c -2+1 --> -1 c ( b^{10, 2}_2 ∧ b^{10, 2}_1 ∧ -b^{10, 2}_0 ∧ p_20) -> ( b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ b^{10, 3}_0) c in CNF: c -b^{10, 2}_2 ∨ -b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ -p_20 ∨ b^{10, 3}_2 c -b^{10, 2}_2 ∨ -b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ -p_20 ∨ -b^{10, 3}_1 c -b^{10, 2}_2 ∨ -b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ -p_20 ∨ b^{10, 3}_0 c in DIMACS: -11039 -11040 11041 -20 11042 0 -11039 -11040 11041 -20 -11043 0 -11039 -11040 11041 -20 11044 0 c -1+1 --> 0 c ( b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ b^{10, 2}_0 ∧ p_20) -> (-b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ -b^{10, 3}_0) c in CNF: c -b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ -p_20 ∨ -b^{10, 3}_2 c -b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ -p_20 ∨ -b^{10, 3}_1 c -b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ -p_20 ∨ -b^{10, 3}_0 c in DIMACS: -11039 11040 -11041 -20 -11042 0 -11039 11040 -11041 -20 -11043 0 -11039 11040 -11041 -20 -11044 0 c 0+1 --> 1 c (-b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ -b^{10, 2}_0 ∧ p_20) -> (-b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ b^{10, 3}_0) c in CNF: c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ -p_20 ∨ -b^{10, 3}_2 c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ -p_20 ∨ -b^{10, 3}_1 c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ -p_20 ∨ b^{10, 3}_0 c in DIMACS: 11039 11040 11041 -20 -11042 0 11039 11040 11041 -20 -11043 0 11039 11040 11041 -20 11044 0 c 1+1 --> 2 c (-b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ b^{10, 2}_0 ∧ p_20) -> (-b^{10, 3}_2 ∧ b^{10, 3}_1 ∧ -b^{10, 3}_0) c in CNF: c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ -p_20 ∨ -b^{10, 3}_2 c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ -p_20 ∨ b^{10, 3}_1 c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ -p_20 ∨ -b^{10, 3}_0 c in DIMACS: 11039 11040 -11041 -20 -11042 0 11039 11040 -11041 -20 11043 0 11039 11040 -11041 -20 -11044 0 c 2+1 --> break c (-b^{10, 2}_2 ∧ b^{10, 2}_1 ∧ -b^{10, 2}_0 ∧ p_20) -> break c in CNF: c b^{10, 2}_2 ∨ -b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ -p_20 ∨ break c in DIMACS: 11039 -11040 11041 -20 1162 0 c 2-1 --> 1 c (-b^{10, 2}_2 ∧ b^{10, 2}_1 ∧ -b^{10, 2}_0 ∧ -p_20) -> (-b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ b^{10, 3}_0) c in CNF: c b^{10, 2}_2 ∨ -b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ p_20 ∨ -b^{10, 3}_2 c b^{10, 2}_2 ∨ -b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ p_20 ∨ -b^{10, 3}_1 c b^{10, 2}_2 ∨ -b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ p_20 ∨ b^{10, 3}_0 c in DIMACS: 11039 -11040 11041 20 -11042 0 11039 -11040 11041 20 -11043 0 11039 -11040 11041 20 11044 0 c 1-1 --> 0 c (-b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ b^{10, 2}_0 ∧ -p_20) -> (-b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ -b^{10, 3}_0) c in CNF: c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ p_20 ∨ -b^{10, 3}_2 c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ p_20 ∨ -b^{10, 3}_1 c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ p_20 ∨ -b^{10, 3}_0 c in DIMACS: 11039 11040 -11041 20 -11042 0 11039 11040 -11041 20 -11043 0 11039 11040 -11041 20 -11044 0 c 0-1 --> -1 c (-b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ -b^{10, 2}_0 ∧ -p_20) -> ( b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ b^{10, 3}_0) c in CNF: c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ p_20 ∨ b^{10, 3}_2 c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ p_20 ∨ -b^{10, 3}_1 c b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ p_20 ∨ b^{10, 3}_0 c in DIMACS: 11039 11040 11041 20 11042 0 11039 11040 11041 20 -11043 0 11039 11040 11041 20 11044 0 c -1-1 --> -2 c ( b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ b^{10, 2}_0 ∧ -p_20) -> ( b^{10, 3}_2 ∧ b^{10, 3}_1 ∧ -b^{10, 3}_0) c in CNF: c -b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ p_20 ∨ b^{10, 3}_2 c -b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ p_20 ∨ b^{10, 3}_1 c -b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ p_20 ∨ -b^{10, 3}_0 c in DIMACS: -11039 11040 -11041 20 11042 0 -11039 11040 -11041 20 11043 0 -11039 11040 -11041 20 -11044 0 c -2-1 --> break c ( b^{10, 2}_2 ∧ b^{10, 2}_1 ∧ -b^{10, 2}_0 ∧ -p_20) -> break c in CNF: c -b^{10, 2}_2 ∨ -b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ p_20 ∨ break c in DIMACS: -11039 -11040 11041 20 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 2}_2 ∧ -b^{10, 2}_1 ∧ -b^{10, 2}_0 ∧ true) c in CNF: c -b^{10, 2}_2 ∨ b^{10, 2}_1 ∨ b^{10, 2}_0 ∨ false c in DIMACS: -11039 11040 11041 0 c 3 does not represent an automaton state. c -(-b^{10, 2}_2 ∧ b^{10, 2}_1 ∧ b^{10, 2}_0 ∧ true) c in CNF: c b^{10, 2}_2 ∨ -b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ false c in DIMACS: 11039 -11040 -11041 0 c -3 does not represent an automaton state. c -( b^{10, 2}_2 ∧ b^{10, 2}_1 ∧ b^{10, 2}_0 ∧ true) c in CNF: c -b^{10, 2}_2 ∨ -b^{10, 2}_1 ∨ -b^{10, 2}_0 ∨ false c in DIMACS: -11039 -11040 -11041 0 c i = 3 c -2+1 --> -1 c ( b^{10, 3}_2 ∧ b^{10, 3}_1 ∧ -b^{10, 3}_0 ∧ p_30) -> ( b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ b^{10, 4}_0) c in CNF: c -b^{10, 3}_2 ∨ -b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ -p_30 ∨ b^{10, 4}_2 c -b^{10, 3}_2 ∨ -b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ -p_30 ∨ -b^{10, 4}_1 c -b^{10, 3}_2 ∨ -b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ -p_30 ∨ b^{10, 4}_0 c in DIMACS: -11042 -11043 11044 -30 11045 0 -11042 -11043 11044 -30 -11046 0 -11042 -11043 11044 -30 11047 0 c -1+1 --> 0 c ( b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ b^{10, 3}_0 ∧ p_30) -> (-b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ -b^{10, 4}_0) c in CNF: c -b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ -p_30 ∨ -b^{10, 4}_2 c -b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ -p_30 ∨ -b^{10, 4}_1 c -b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ -p_30 ∨ -b^{10, 4}_0 c in DIMACS: -11042 11043 -11044 -30 -11045 0 -11042 11043 -11044 -30 -11046 0 -11042 11043 -11044 -30 -11047 0 c 0+1 --> 1 c (-b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ -b^{10, 3}_0 ∧ p_30) -> (-b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ b^{10, 4}_0) c in CNF: c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ -p_30 ∨ -b^{10, 4}_2 c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ -p_30 ∨ -b^{10, 4}_1 c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ -p_30 ∨ b^{10, 4}_0 c in DIMACS: 11042 11043 11044 -30 -11045 0 11042 11043 11044 -30 -11046 0 11042 11043 11044 -30 11047 0 c 1+1 --> 2 c (-b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ b^{10, 3}_0 ∧ p_30) -> (-b^{10, 4}_2 ∧ b^{10, 4}_1 ∧ -b^{10, 4}_0) c in CNF: c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ -p_30 ∨ -b^{10, 4}_2 c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ -p_30 ∨ b^{10, 4}_1 c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ -p_30 ∨ -b^{10, 4}_0 c in DIMACS: 11042 11043 -11044 -30 -11045 0 11042 11043 -11044 -30 11046 0 11042 11043 -11044 -30 -11047 0 c 2+1 --> break c (-b^{10, 3}_2 ∧ b^{10, 3}_1 ∧ -b^{10, 3}_0 ∧ p_30) -> break c in CNF: c b^{10, 3}_2 ∨ -b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ -p_30 ∨ break c in DIMACS: 11042 -11043 11044 -30 1162 0 c 2-1 --> 1 c (-b^{10, 3}_2 ∧ b^{10, 3}_1 ∧ -b^{10, 3}_0 ∧ -p_30) -> (-b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ b^{10, 4}_0) c in CNF: c b^{10, 3}_2 ∨ -b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ p_30 ∨ -b^{10, 4}_2 c b^{10, 3}_2 ∨ -b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ p_30 ∨ -b^{10, 4}_1 c b^{10, 3}_2 ∨ -b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ p_30 ∨ b^{10, 4}_0 c in DIMACS: 11042 -11043 11044 30 -11045 0 11042 -11043 11044 30 -11046 0 11042 -11043 11044 30 11047 0 c 1-1 --> 0 c (-b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ b^{10, 3}_0 ∧ -p_30) -> (-b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ -b^{10, 4}_0) c in CNF: c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ p_30 ∨ -b^{10, 4}_2 c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ p_30 ∨ -b^{10, 4}_1 c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ p_30 ∨ -b^{10, 4}_0 c in DIMACS: 11042 11043 -11044 30 -11045 0 11042 11043 -11044 30 -11046 0 11042 11043 -11044 30 -11047 0 c 0-1 --> -1 c (-b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ -b^{10, 3}_0 ∧ -p_30) -> ( b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ b^{10, 4}_0) c in CNF: c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ p_30 ∨ b^{10, 4}_2 c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ p_30 ∨ -b^{10, 4}_1 c b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ p_30 ∨ b^{10, 4}_0 c in DIMACS: 11042 11043 11044 30 11045 0 11042 11043 11044 30 -11046 0 11042 11043 11044 30 11047 0 c -1-1 --> -2 c ( b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ b^{10, 3}_0 ∧ -p_30) -> ( b^{10, 4}_2 ∧ b^{10, 4}_1 ∧ -b^{10, 4}_0) c in CNF: c -b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ p_30 ∨ b^{10, 4}_2 c -b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ p_30 ∨ b^{10, 4}_1 c -b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ p_30 ∨ -b^{10, 4}_0 c in DIMACS: -11042 11043 -11044 30 11045 0 -11042 11043 -11044 30 11046 0 -11042 11043 -11044 30 -11047 0 c -2-1 --> break c ( b^{10, 3}_2 ∧ b^{10, 3}_1 ∧ -b^{10, 3}_0 ∧ -p_30) -> break c in CNF: c -b^{10, 3}_2 ∨ -b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ p_30 ∨ break c in DIMACS: -11042 -11043 11044 30 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 3}_2 ∧ -b^{10, 3}_1 ∧ -b^{10, 3}_0 ∧ true) c in CNF: c -b^{10, 3}_2 ∨ b^{10, 3}_1 ∨ b^{10, 3}_0 ∨ false c in DIMACS: -11042 11043 11044 0 c 3 does not represent an automaton state. c -(-b^{10, 3}_2 ∧ b^{10, 3}_1 ∧ b^{10, 3}_0 ∧ true) c in CNF: c b^{10, 3}_2 ∨ -b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ false c in DIMACS: 11042 -11043 -11044 0 c -3 does not represent an automaton state. c -( b^{10, 3}_2 ∧ b^{10, 3}_1 ∧ b^{10, 3}_0 ∧ true) c in CNF: c -b^{10, 3}_2 ∨ -b^{10, 3}_1 ∨ -b^{10, 3}_0 ∨ false c in DIMACS: -11042 -11043 -11044 0 c i = 4 c -2+1 --> -1 c ( b^{10, 4}_2 ∧ b^{10, 4}_1 ∧ -b^{10, 4}_0 ∧ p_40) -> ( b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ b^{10, 5}_0) c in CNF: c -b^{10, 4}_2 ∨ -b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ -p_40 ∨ b^{10, 5}_2 c -b^{10, 4}_2 ∨ -b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ -p_40 ∨ -b^{10, 5}_1 c -b^{10, 4}_2 ∨ -b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ -p_40 ∨ b^{10, 5}_0 c in DIMACS: -11045 -11046 11047 -40 11048 0 -11045 -11046 11047 -40 -11049 0 -11045 -11046 11047 -40 11050 0 c -1+1 --> 0 c ( b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ b^{10, 4}_0 ∧ p_40) -> (-b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ -b^{10, 5}_0) c in CNF: c -b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ -p_40 ∨ -b^{10, 5}_2 c -b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ -p_40 ∨ -b^{10, 5}_1 c -b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ -p_40 ∨ -b^{10, 5}_0 c in DIMACS: -11045 11046 -11047 -40 -11048 0 -11045 11046 -11047 -40 -11049 0 -11045 11046 -11047 -40 -11050 0 c 0+1 --> 1 c (-b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ -b^{10, 4}_0 ∧ p_40) -> (-b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ b^{10, 5}_0) c in CNF: c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ -p_40 ∨ -b^{10, 5}_2 c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ -p_40 ∨ -b^{10, 5}_1 c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ -p_40 ∨ b^{10, 5}_0 c in DIMACS: 11045 11046 11047 -40 -11048 0 11045 11046 11047 -40 -11049 0 11045 11046 11047 -40 11050 0 c 1+1 --> 2 c (-b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ b^{10, 4}_0 ∧ p_40) -> (-b^{10, 5}_2 ∧ b^{10, 5}_1 ∧ -b^{10, 5}_0) c in CNF: c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ -p_40 ∨ -b^{10, 5}_2 c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ -p_40 ∨ b^{10, 5}_1 c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ -p_40 ∨ -b^{10, 5}_0 c in DIMACS: 11045 11046 -11047 -40 -11048 0 11045 11046 -11047 -40 11049 0 11045 11046 -11047 -40 -11050 0 c 2+1 --> break c (-b^{10, 4}_2 ∧ b^{10, 4}_1 ∧ -b^{10, 4}_0 ∧ p_40) -> break c in CNF: c b^{10, 4}_2 ∨ -b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ -p_40 ∨ break c in DIMACS: 11045 -11046 11047 -40 1162 0 c 2-1 --> 1 c (-b^{10, 4}_2 ∧ b^{10, 4}_1 ∧ -b^{10, 4}_0 ∧ -p_40) -> (-b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ b^{10, 5}_0) c in CNF: c b^{10, 4}_2 ∨ -b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ p_40 ∨ -b^{10, 5}_2 c b^{10, 4}_2 ∨ -b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ p_40 ∨ -b^{10, 5}_1 c b^{10, 4}_2 ∨ -b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ p_40 ∨ b^{10, 5}_0 c in DIMACS: 11045 -11046 11047 40 -11048 0 11045 -11046 11047 40 -11049 0 11045 -11046 11047 40 11050 0 c 1-1 --> 0 c (-b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ b^{10, 4}_0 ∧ -p_40) -> (-b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ -b^{10, 5}_0) c in CNF: c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ p_40 ∨ -b^{10, 5}_2 c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ p_40 ∨ -b^{10, 5}_1 c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ p_40 ∨ -b^{10, 5}_0 c in DIMACS: 11045 11046 -11047 40 -11048 0 11045 11046 -11047 40 -11049 0 11045 11046 -11047 40 -11050 0 c 0-1 --> -1 c (-b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ -b^{10, 4}_0 ∧ -p_40) -> ( b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ b^{10, 5}_0) c in CNF: c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ p_40 ∨ b^{10, 5}_2 c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ p_40 ∨ -b^{10, 5}_1 c b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ p_40 ∨ b^{10, 5}_0 c in DIMACS: 11045 11046 11047 40 11048 0 11045 11046 11047 40 -11049 0 11045 11046 11047 40 11050 0 c -1-1 --> -2 c ( b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ b^{10, 4}_0 ∧ -p_40) -> ( b^{10, 5}_2 ∧ b^{10, 5}_1 ∧ -b^{10, 5}_0) c in CNF: c -b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ p_40 ∨ b^{10, 5}_2 c -b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ p_40 ∨ b^{10, 5}_1 c -b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ p_40 ∨ -b^{10, 5}_0 c in DIMACS: -11045 11046 -11047 40 11048 0 -11045 11046 -11047 40 11049 0 -11045 11046 -11047 40 -11050 0 c -2-1 --> break c ( b^{10, 4}_2 ∧ b^{10, 4}_1 ∧ -b^{10, 4}_0 ∧ -p_40) -> break c in CNF: c -b^{10, 4}_2 ∨ -b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ p_40 ∨ break c in DIMACS: -11045 -11046 11047 40 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 4}_2 ∧ -b^{10, 4}_1 ∧ -b^{10, 4}_0 ∧ true) c in CNF: c -b^{10, 4}_2 ∨ b^{10, 4}_1 ∨ b^{10, 4}_0 ∨ false c in DIMACS: -11045 11046 11047 0 c 3 does not represent an automaton state. c -(-b^{10, 4}_2 ∧ b^{10, 4}_1 ∧ b^{10, 4}_0 ∧ true) c in CNF: c b^{10, 4}_2 ∨ -b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ false c in DIMACS: 11045 -11046 -11047 0 c -3 does not represent an automaton state. c -( b^{10, 4}_2 ∧ b^{10, 4}_1 ∧ b^{10, 4}_0 ∧ true) c in CNF: c -b^{10, 4}_2 ∨ -b^{10, 4}_1 ∨ -b^{10, 4}_0 ∨ false c in DIMACS: -11045 -11046 -11047 0 c i = 5 c -2+1 --> -1 c ( b^{10, 5}_2 ∧ b^{10, 5}_1 ∧ -b^{10, 5}_0 ∧ p_50) -> ( b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ b^{10, 6}_0) c in CNF: c -b^{10, 5}_2 ∨ -b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ -p_50 ∨ b^{10, 6}_2 c -b^{10, 5}_2 ∨ -b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ -p_50 ∨ -b^{10, 6}_1 c -b^{10, 5}_2 ∨ -b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ -p_50 ∨ b^{10, 6}_0 c in DIMACS: -11048 -11049 11050 -50 11051 0 -11048 -11049 11050 -50 -11052 0 -11048 -11049 11050 -50 11053 0 c -1+1 --> 0 c ( b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ b^{10, 5}_0 ∧ p_50) -> (-b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ -b^{10, 6}_0) c in CNF: c -b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ -p_50 ∨ -b^{10, 6}_2 c -b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ -p_50 ∨ -b^{10, 6}_1 c -b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ -p_50 ∨ -b^{10, 6}_0 c in DIMACS: -11048 11049 -11050 -50 -11051 0 -11048 11049 -11050 -50 -11052 0 -11048 11049 -11050 -50 -11053 0 c 0+1 --> 1 c (-b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ -b^{10, 5}_0 ∧ p_50) -> (-b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ b^{10, 6}_0) c in CNF: c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ -p_50 ∨ -b^{10, 6}_2 c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ -p_50 ∨ -b^{10, 6}_1 c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ -p_50 ∨ b^{10, 6}_0 c in DIMACS: 11048 11049 11050 -50 -11051 0 11048 11049 11050 -50 -11052 0 11048 11049 11050 -50 11053 0 c 1+1 --> 2 c (-b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ b^{10, 5}_0 ∧ p_50) -> (-b^{10, 6}_2 ∧ b^{10, 6}_1 ∧ -b^{10, 6}_0) c in CNF: c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ -p_50 ∨ -b^{10, 6}_2 c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ -p_50 ∨ b^{10, 6}_1 c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ -p_50 ∨ -b^{10, 6}_0 c in DIMACS: 11048 11049 -11050 -50 -11051 0 11048 11049 -11050 -50 11052 0 11048 11049 -11050 -50 -11053 0 c 2+1 --> break c (-b^{10, 5}_2 ∧ b^{10, 5}_1 ∧ -b^{10, 5}_0 ∧ p_50) -> break c in CNF: c b^{10, 5}_2 ∨ -b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ -p_50 ∨ break c in DIMACS: 11048 -11049 11050 -50 1162 0 c 2-1 --> 1 c (-b^{10, 5}_2 ∧ b^{10, 5}_1 ∧ -b^{10, 5}_0 ∧ -p_50) -> (-b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ b^{10, 6}_0) c in CNF: c b^{10, 5}_2 ∨ -b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ p_50 ∨ -b^{10, 6}_2 c b^{10, 5}_2 ∨ -b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ p_50 ∨ -b^{10, 6}_1 c b^{10, 5}_2 ∨ -b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ p_50 ∨ b^{10, 6}_0 c in DIMACS: 11048 -11049 11050 50 -11051 0 11048 -11049 11050 50 -11052 0 11048 -11049 11050 50 11053 0 c 1-1 --> 0 c (-b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ b^{10, 5}_0 ∧ -p_50) -> (-b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ -b^{10, 6}_0) c in CNF: c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ p_50 ∨ -b^{10, 6}_2 c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ p_50 ∨ -b^{10, 6}_1 c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ p_50 ∨ -b^{10, 6}_0 c in DIMACS: 11048 11049 -11050 50 -11051 0 11048 11049 -11050 50 -11052 0 11048 11049 -11050 50 -11053 0 c 0-1 --> -1 c (-b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ -b^{10, 5}_0 ∧ -p_50) -> ( b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ b^{10, 6}_0) c in CNF: c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ p_50 ∨ b^{10, 6}_2 c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ p_50 ∨ -b^{10, 6}_1 c b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ p_50 ∨ b^{10, 6}_0 c in DIMACS: 11048 11049 11050 50 11051 0 11048 11049 11050 50 -11052 0 11048 11049 11050 50 11053 0 c -1-1 --> -2 c ( b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ b^{10, 5}_0 ∧ -p_50) -> ( b^{10, 6}_2 ∧ b^{10, 6}_1 ∧ -b^{10, 6}_0) c in CNF: c -b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ p_50 ∨ b^{10, 6}_2 c -b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ p_50 ∨ b^{10, 6}_1 c -b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ p_50 ∨ -b^{10, 6}_0 c in DIMACS: -11048 11049 -11050 50 11051 0 -11048 11049 -11050 50 11052 0 -11048 11049 -11050 50 -11053 0 c -2-1 --> break c ( b^{10, 5}_2 ∧ b^{10, 5}_1 ∧ -b^{10, 5}_0 ∧ -p_50) -> break c in CNF: c -b^{10, 5}_2 ∨ -b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ p_50 ∨ break c in DIMACS: -11048 -11049 11050 50 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 5}_2 ∧ -b^{10, 5}_1 ∧ -b^{10, 5}_0 ∧ true) c in CNF: c -b^{10, 5}_2 ∨ b^{10, 5}_1 ∨ b^{10, 5}_0 ∨ false c in DIMACS: -11048 11049 11050 0 c 3 does not represent an automaton state. c -(-b^{10, 5}_2 ∧ b^{10, 5}_1 ∧ b^{10, 5}_0 ∧ true) c in CNF: c b^{10, 5}_2 ∨ -b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ false c in DIMACS: 11048 -11049 -11050 0 c -3 does not represent an automaton state. c -( b^{10, 5}_2 ∧ b^{10, 5}_1 ∧ b^{10, 5}_0 ∧ true) c in CNF: c -b^{10, 5}_2 ∨ -b^{10, 5}_1 ∨ -b^{10, 5}_0 ∨ false c in DIMACS: -11048 -11049 -11050 0 c i = 6 c -2+1 --> -1 c ( b^{10, 6}_2 ∧ b^{10, 6}_1 ∧ -b^{10, 6}_0 ∧ p_60) -> ( b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ b^{10, 7}_0) c in CNF: c -b^{10, 6}_2 ∨ -b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ -p_60 ∨ b^{10, 7}_2 c -b^{10, 6}_2 ∨ -b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ -p_60 ∨ -b^{10, 7}_1 c -b^{10, 6}_2 ∨ -b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ -p_60 ∨ b^{10, 7}_0 c in DIMACS: -11051 -11052 11053 -60 11054 0 -11051 -11052 11053 -60 -11055 0 -11051 -11052 11053 -60 11056 0 c -1+1 --> 0 c ( b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ b^{10, 6}_0 ∧ p_60) -> (-b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ -b^{10, 7}_0) c in CNF: c -b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ -p_60 ∨ -b^{10, 7}_2 c -b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ -p_60 ∨ -b^{10, 7}_1 c -b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ -p_60 ∨ -b^{10, 7}_0 c in DIMACS: -11051 11052 -11053 -60 -11054 0 -11051 11052 -11053 -60 -11055 0 -11051 11052 -11053 -60 -11056 0 c 0+1 --> 1 c (-b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ -b^{10, 6}_0 ∧ p_60) -> (-b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ b^{10, 7}_0) c in CNF: c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ -p_60 ∨ -b^{10, 7}_2 c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ -p_60 ∨ -b^{10, 7}_1 c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ -p_60 ∨ b^{10, 7}_0 c in DIMACS: 11051 11052 11053 -60 -11054 0 11051 11052 11053 -60 -11055 0 11051 11052 11053 -60 11056 0 c 1+1 --> 2 c (-b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ b^{10, 6}_0 ∧ p_60) -> (-b^{10, 7}_2 ∧ b^{10, 7}_1 ∧ -b^{10, 7}_0) c in CNF: c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ -p_60 ∨ -b^{10, 7}_2 c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ -p_60 ∨ b^{10, 7}_1 c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ -p_60 ∨ -b^{10, 7}_0 c in DIMACS: 11051 11052 -11053 -60 -11054 0 11051 11052 -11053 -60 11055 0 11051 11052 -11053 -60 -11056 0 c 2+1 --> break c (-b^{10, 6}_2 ∧ b^{10, 6}_1 ∧ -b^{10, 6}_0 ∧ p_60) -> break c in CNF: c b^{10, 6}_2 ∨ -b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ -p_60 ∨ break c in DIMACS: 11051 -11052 11053 -60 1162 0 c 2-1 --> 1 c (-b^{10, 6}_2 ∧ b^{10, 6}_1 ∧ -b^{10, 6}_0 ∧ -p_60) -> (-b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ b^{10, 7}_0) c in CNF: c b^{10, 6}_2 ∨ -b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ p_60 ∨ -b^{10, 7}_2 c b^{10, 6}_2 ∨ -b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ p_60 ∨ -b^{10, 7}_1 c b^{10, 6}_2 ∨ -b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ p_60 ∨ b^{10, 7}_0 c in DIMACS: 11051 -11052 11053 60 -11054 0 11051 -11052 11053 60 -11055 0 11051 -11052 11053 60 11056 0 c 1-1 --> 0 c (-b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ b^{10, 6}_0 ∧ -p_60) -> (-b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ -b^{10, 7}_0) c in CNF: c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ p_60 ∨ -b^{10, 7}_2 c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ p_60 ∨ -b^{10, 7}_1 c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ p_60 ∨ -b^{10, 7}_0 c in DIMACS: 11051 11052 -11053 60 -11054 0 11051 11052 -11053 60 -11055 0 11051 11052 -11053 60 -11056 0 c 0-1 --> -1 c (-b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ -b^{10, 6}_0 ∧ -p_60) -> ( b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ b^{10, 7}_0) c in CNF: c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ p_60 ∨ b^{10, 7}_2 c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ p_60 ∨ -b^{10, 7}_1 c b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ p_60 ∨ b^{10, 7}_0 c in DIMACS: 11051 11052 11053 60 11054 0 11051 11052 11053 60 -11055 0 11051 11052 11053 60 11056 0 c -1-1 --> -2 c ( b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ b^{10, 6}_0 ∧ -p_60) -> ( b^{10, 7}_2 ∧ b^{10, 7}_1 ∧ -b^{10, 7}_0) c in CNF: c -b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ p_60 ∨ b^{10, 7}_2 c -b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ p_60 ∨ b^{10, 7}_1 c -b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ p_60 ∨ -b^{10, 7}_0 c in DIMACS: -11051 11052 -11053 60 11054 0 -11051 11052 -11053 60 11055 0 -11051 11052 -11053 60 -11056 0 c -2-1 --> break c ( b^{10, 6}_2 ∧ b^{10, 6}_1 ∧ -b^{10, 6}_0 ∧ -p_60) -> break c in CNF: c -b^{10, 6}_2 ∨ -b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ p_60 ∨ break c in DIMACS: -11051 -11052 11053 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 6}_2 ∧ -b^{10, 6}_1 ∧ -b^{10, 6}_0 ∧ true) c in CNF: c -b^{10, 6}_2 ∨ b^{10, 6}_1 ∨ b^{10, 6}_0 ∨ false c in DIMACS: -11051 11052 11053 0 c 3 does not represent an automaton state. c -(-b^{10, 6}_2 ∧ b^{10, 6}_1 ∧ b^{10, 6}_0 ∧ true) c in CNF: c b^{10, 6}_2 ∨ -b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ false c in DIMACS: 11051 -11052 -11053 0 c -3 does not represent an automaton state. c -( b^{10, 6}_2 ∧ b^{10, 6}_1 ∧ b^{10, 6}_0 ∧ true) c in CNF: c -b^{10, 6}_2 ∨ -b^{10, 6}_1 ∨ -b^{10, 6}_0 ∨ false c in DIMACS: -11051 -11052 -11053 0 c i = 7 c -2+1 --> -1 c ( b^{10, 7}_2 ∧ b^{10, 7}_1 ∧ -b^{10, 7}_0 ∧ p_70) -> ( b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ b^{10, 8}_0) c in CNF: c -b^{10, 7}_2 ∨ -b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ -p_70 ∨ b^{10, 8}_2 c -b^{10, 7}_2 ∨ -b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ -p_70 ∨ -b^{10, 8}_1 c -b^{10, 7}_2 ∨ -b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ -p_70 ∨ b^{10, 8}_0 c in DIMACS: -11054 -11055 11056 -70 11057 0 -11054 -11055 11056 -70 -11058 0 -11054 -11055 11056 -70 11059 0 c -1+1 --> 0 c ( b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ b^{10, 7}_0 ∧ p_70) -> (-b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ -b^{10, 8}_0) c in CNF: c -b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ -p_70 ∨ -b^{10, 8}_2 c -b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ -p_70 ∨ -b^{10, 8}_1 c -b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ -p_70 ∨ -b^{10, 8}_0 c in DIMACS: -11054 11055 -11056 -70 -11057 0 -11054 11055 -11056 -70 -11058 0 -11054 11055 -11056 -70 -11059 0 c 0+1 --> 1 c (-b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ -b^{10, 7}_0 ∧ p_70) -> (-b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ b^{10, 8}_0) c in CNF: c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ -p_70 ∨ -b^{10, 8}_2 c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ -p_70 ∨ -b^{10, 8}_1 c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ -p_70 ∨ b^{10, 8}_0 c in DIMACS: 11054 11055 11056 -70 -11057 0 11054 11055 11056 -70 -11058 0 11054 11055 11056 -70 11059 0 c 1+1 --> 2 c (-b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ b^{10, 7}_0 ∧ p_70) -> (-b^{10, 8}_2 ∧ b^{10, 8}_1 ∧ -b^{10, 8}_0) c in CNF: c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ -p_70 ∨ -b^{10, 8}_2 c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ -p_70 ∨ b^{10, 8}_1 c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ -p_70 ∨ -b^{10, 8}_0 c in DIMACS: 11054 11055 -11056 -70 -11057 0 11054 11055 -11056 -70 11058 0 11054 11055 -11056 -70 -11059 0 c 2+1 --> break c (-b^{10, 7}_2 ∧ b^{10, 7}_1 ∧ -b^{10, 7}_0 ∧ p_70) -> break c in CNF: c b^{10, 7}_2 ∨ -b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ -p_70 ∨ break c in DIMACS: 11054 -11055 11056 -70 1162 0 c 2-1 --> 1 c (-b^{10, 7}_2 ∧ b^{10, 7}_1 ∧ -b^{10, 7}_0 ∧ -p_70) -> (-b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ b^{10, 8}_0) c in CNF: c b^{10, 7}_2 ∨ -b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ p_70 ∨ -b^{10, 8}_2 c b^{10, 7}_2 ∨ -b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ p_70 ∨ -b^{10, 8}_1 c b^{10, 7}_2 ∨ -b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ p_70 ∨ b^{10, 8}_0 c in DIMACS: 11054 -11055 11056 70 -11057 0 11054 -11055 11056 70 -11058 0 11054 -11055 11056 70 11059 0 c 1-1 --> 0 c (-b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ b^{10, 7}_0 ∧ -p_70) -> (-b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ -b^{10, 8}_0) c in CNF: c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ p_70 ∨ -b^{10, 8}_2 c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ p_70 ∨ -b^{10, 8}_1 c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ p_70 ∨ -b^{10, 8}_0 c in DIMACS: 11054 11055 -11056 70 -11057 0 11054 11055 -11056 70 -11058 0 11054 11055 -11056 70 -11059 0 c 0-1 --> -1 c (-b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ -b^{10, 7}_0 ∧ -p_70) -> ( b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ b^{10, 8}_0) c in CNF: c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ p_70 ∨ b^{10, 8}_2 c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ p_70 ∨ -b^{10, 8}_1 c b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ p_70 ∨ b^{10, 8}_0 c in DIMACS: 11054 11055 11056 70 11057 0 11054 11055 11056 70 -11058 0 11054 11055 11056 70 11059 0 c -1-1 --> -2 c ( b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ b^{10, 7}_0 ∧ -p_70) -> ( b^{10, 8}_2 ∧ b^{10, 8}_1 ∧ -b^{10, 8}_0) c in CNF: c -b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ p_70 ∨ b^{10, 8}_2 c -b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ p_70 ∨ b^{10, 8}_1 c -b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ p_70 ∨ -b^{10, 8}_0 c in DIMACS: -11054 11055 -11056 70 11057 0 -11054 11055 -11056 70 11058 0 -11054 11055 -11056 70 -11059 0 c -2-1 --> break c ( b^{10, 7}_2 ∧ b^{10, 7}_1 ∧ -b^{10, 7}_0 ∧ -p_70) -> break c in CNF: c -b^{10, 7}_2 ∨ -b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ p_70 ∨ break c in DIMACS: -11054 -11055 11056 70 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 7}_2 ∧ -b^{10, 7}_1 ∧ -b^{10, 7}_0 ∧ true) c in CNF: c -b^{10, 7}_2 ∨ b^{10, 7}_1 ∨ b^{10, 7}_0 ∨ false c in DIMACS: -11054 11055 11056 0 c 3 does not represent an automaton state. c -(-b^{10, 7}_2 ∧ b^{10, 7}_1 ∧ b^{10, 7}_0 ∧ true) c in CNF: c b^{10, 7}_2 ∨ -b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ false c in DIMACS: 11054 -11055 -11056 0 c -3 does not represent an automaton state. c -( b^{10, 7}_2 ∧ b^{10, 7}_1 ∧ b^{10, 7}_0 ∧ true) c in CNF: c -b^{10, 7}_2 ∨ -b^{10, 7}_1 ∨ -b^{10, 7}_0 ∨ false c in DIMACS: -11054 -11055 -11056 0 c i = 8 c -2+1 --> -1 c ( b^{10, 8}_2 ∧ b^{10, 8}_1 ∧ -b^{10, 8}_0 ∧ p_80) -> ( b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ b^{10, 9}_0) c in CNF: c -b^{10, 8}_2 ∨ -b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ -p_80 ∨ b^{10, 9}_2 c -b^{10, 8}_2 ∨ -b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ -p_80 ∨ -b^{10, 9}_1 c -b^{10, 8}_2 ∨ -b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ -p_80 ∨ b^{10, 9}_0 c in DIMACS: -11057 -11058 11059 -80 11060 0 -11057 -11058 11059 -80 -11061 0 -11057 -11058 11059 -80 11062 0 c -1+1 --> 0 c ( b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ b^{10, 8}_0 ∧ p_80) -> (-b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ -b^{10, 9}_0) c in CNF: c -b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ -p_80 ∨ -b^{10, 9}_2 c -b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ -p_80 ∨ -b^{10, 9}_1 c -b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ -p_80 ∨ -b^{10, 9}_0 c in DIMACS: -11057 11058 -11059 -80 -11060 0 -11057 11058 -11059 -80 -11061 0 -11057 11058 -11059 -80 -11062 0 c 0+1 --> 1 c (-b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ -b^{10, 8}_0 ∧ p_80) -> (-b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ b^{10, 9}_0) c in CNF: c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ -p_80 ∨ -b^{10, 9}_2 c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ -p_80 ∨ -b^{10, 9}_1 c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ -p_80 ∨ b^{10, 9}_0 c in DIMACS: 11057 11058 11059 -80 -11060 0 11057 11058 11059 -80 -11061 0 11057 11058 11059 -80 11062 0 c 1+1 --> 2 c (-b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ b^{10, 8}_0 ∧ p_80) -> (-b^{10, 9}_2 ∧ b^{10, 9}_1 ∧ -b^{10, 9}_0) c in CNF: c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ -p_80 ∨ -b^{10, 9}_2 c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ -p_80 ∨ b^{10, 9}_1 c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ -p_80 ∨ -b^{10, 9}_0 c in DIMACS: 11057 11058 -11059 -80 -11060 0 11057 11058 -11059 -80 11061 0 11057 11058 -11059 -80 -11062 0 c 2+1 --> break c (-b^{10, 8}_2 ∧ b^{10, 8}_1 ∧ -b^{10, 8}_0 ∧ p_80) -> break c in CNF: c b^{10, 8}_2 ∨ -b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ -p_80 ∨ break c in DIMACS: 11057 -11058 11059 -80 1162 0 c 2-1 --> 1 c (-b^{10, 8}_2 ∧ b^{10, 8}_1 ∧ -b^{10, 8}_0 ∧ -p_80) -> (-b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ b^{10, 9}_0) c in CNF: c b^{10, 8}_2 ∨ -b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ p_80 ∨ -b^{10, 9}_2 c b^{10, 8}_2 ∨ -b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ p_80 ∨ -b^{10, 9}_1 c b^{10, 8}_2 ∨ -b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ p_80 ∨ b^{10, 9}_0 c in DIMACS: 11057 -11058 11059 80 -11060 0 11057 -11058 11059 80 -11061 0 11057 -11058 11059 80 11062 0 c 1-1 --> 0 c (-b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ b^{10, 8}_0 ∧ -p_80) -> (-b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ -b^{10, 9}_0) c in CNF: c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ p_80 ∨ -b^{10, 9}_2 c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ p_80 ∨ -b^{10, 9}_1 c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ p_80 ∨ -b^{10, 9}_0 c in DIMACS: 11057 11058 -11059 80 -11060 0 11057 11058 -11059 80 -11061 0 11057 11058 -11059 80 -11062 0 c 0-1 --> -1 c (-b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ -b^{10, 8}_0 ∧ -p_80) -> ( b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ b^{10, 9}_0) c in CNF: c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ p_80 ∨ b^{10, 9}_2 c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ p_80 ∨ -b^{10, 9}_1 c b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ p_80 ∨ b^{10, 9}_0 c in DIMACS: 11057 11058 11059 80 11060 0 11057 11058 11059 80 -11061 0 11057 11058 11059 80 11062 0 c -1-1 --> -2 c ( b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ b^{10, 8}_0 ∧ -p_80) -> ( b^{10, 9}_2 ∧ b^{10, 9}_1 ∧ -b^{10, 9}_0) c in CNF: c -b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ p_80 ∨ b^{10, 9}_2 c -b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ p_80 ∨ b^{10, 9}_1 c -b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ p_80 ∨ -b^{10, 9}_0 c in DIMACS: -11057 11058 -11059 80 11060 0 -11057 11058 -11059 80 11061 0 -11057 11058 -11059 80 -11062 0 c -2-1 --> break c ( b^{10, 8}_2 ∧ b^{10, 8}_1 ∧ -b^{10, 8}_0 ∧ -p_80) -> break c in CNF: c -b^{10, 8}_2 ∨ -b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ p_80 ∨ break c in DIMACS: -11057 -11058 11059 80 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 8}_2 ∧ -b^{10, 8}_1 ∧ -b^{10, 8}_0 ∧ true) c in CNF: c -b^{10, 8}_2 ∨ b^{10, 8}_1 ∨ b^{10, 8}_0 ∨ false c in DIMACS: -11057 11058 11059 0 c 3 does not represent an automaton state. c -(-b^{10, 8}_2 ∧ b^{10, 8}_1 ∧ b^{10, 8}_0 ∧ true) c in CNF: c b^{10, 8}_2 ∨ -b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ false c in DIMACS: 11057 -11058 -11059 0 c -3 does not represent an automaton state. c -( b^{10, 8}_2 ∧ b^{10, 8}_1 ∧ b^{10, 8}_0 ∧ true) c in CNF: c -b^{10, 8}_2 ∨ -b^{10, 8}_1 ∨ -b^{10, 8}_0 ∨ false c in DIMACS: -11057 -11058 -11059 0 c i = 9 c -2+1 --> -1 c ( b^{10, 9}_2 ∧ b^{10, 9}_1 ∧ -b^{10, 9}_0 ∧ p_90) -> ( b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ b^{10, 10}_0) c in CNF: c -b^{10, 9}_2 ∨ -b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ -p_90 ∨ b^{10, 10}_2 c -b^{10, 9}_2 ∨ -b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ -p_90 ∨ -b^{10, 10}_1 c -b^{10, 9}_2 ∨ -b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ -p_90 ∨ b^{10, 10}_0 c in DIMACS: -11060 -11061 11062 -90 11063 0 -11060 -11061 11062 -90 -11064 0 -11060 -11061 11062 -90 11065 0 c -1+1 --> 0 c ( b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ b^{10, 9}_0 ∧ p_90) -> (-b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ -b^{10, 10}_0) c in CNF: c -b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ -p_90 ∨ -b^{10, 10}_2 c -b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ -p_90 ∨ -b^{10, 10}_1 c -b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ -p_90 ∨ -b^{10, 10}_0 c in DIMACS: -11060 11061 -11062 -90 -11063 0 -11060 11061 -11062 -90 -11064 0 -11060 11061 -11062 -90 -11065 0 c 0+1 --> 1 c (-b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ -b^{10, 9}_0 ∧ p_90) -> (-b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ b^{10, 10}_0) c in CNF: c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ -p_90 ∨ -b^{10, 10}_2 c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ -p_90 ∨ -b^{10, 10}_1 c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ -p_90 ∨ b^{10, 10}_0 c in DIMACS: 11060 11061 11062 -90 -11063 0 11060 11061 11062 -90 -11064 0 11060 11061 11062 -90 11065 0 c 1+1 --> 2 c (-b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ b^{10, 9}_0 ∧ p_90) -> (-b^{10, 10}_2 ∧ b^{10, 10}_1 ∧ -b^{10, 10}_0) c in CNF: c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ -p_90 ∨ -b^{10, 10}_2 c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ -p_90 ∨ b^{10, 10}_1 c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ -p_90 ∨ -b^{10, 10}_0 c in DIMACS: 11060 11061 -11062 -90 -11063 0 11060 11061 -11062 -90 11064 0 11060 11061 -11062 -90 -11065 0 c 2+1 --> break c (-b^{10, 9}_2 ∧ b^{10, 9}_1 ∧ -b^{10, 9}_0 ∧ p_90) -> break c in CNF: c b^{10, 9}_2 ∨ -b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ -p_90 ∨ break c in DIMACS: 11060 -11061 11062 -90 1162 0 c 2-1 --> 1 c (-b^{10, 9}_2 ∧ b^{10, 9}_1 ∧ -b^{10, 9}_0 ∧ -p_90) -> (-b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ b^{10, 10}_0) c in CNF: c b^{10, 9}_2 ∨ -b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ p_90 ∨ -b^{10, 10}_2 c b^{10, 9}_2 ∨ -b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ p_90 ∨ -b^{10, 10}_1 c b^{10, 9}_2 ∨ -b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ p_90 ∨ b^{10, 10}_0 c in DIMACS: 11060 -11061 11062 90 -11063 0 11060 -11061 11062 90 -11064 0 11060 -11061 11062 90 11065 0 c 1-1 --> 0 c (-b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ b^{10, 9}_0 ∧ -p_90) -> (-b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ -b^{10, 10}_0) c in CNF: c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ p_90 ∨ -b^{10, 10}_2 c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ p_90 ∨ -b^{10, 10}_1 c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ p_90 ∨ -b^{10, 10}_0 c in DIMACS: 11060 11061 -11062 90 -11063 0 11060 11061 -11062 90 -11064 0 11060 11061 -11062 90 -11065 0 c 0-1 --> -1 c (-b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ -b^{10, 9}_0 ∧ -p_90) -> ( b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ b^{10, 10}_0) c in CNF: c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ p_90 ∨ b^{10, 10}_2 c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ p_90 ∨ -b^{10, 10}_1 c b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ p_90 ∨ b^{10, 10}_0 c in DIMACS: 11060 11061 11062 90 11063 0 11060 11061 11062 90 -11064 0 11060 11061 11062 90 11065 0 c -1-1 --> -2 c ( b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ b^{10, 9}_0 ∧ -p_90) -> ( b^{10, 10}_2 ∧ b^{10, 10}_1 ∧ -b^{10, 10}_0) c in CNF: c -b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ p_90 ∨ b^{10, 10}_2 c -b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ p_90 ∨ b^{10, 10}_1 c -b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ p_90 ∨ -b^{10, 10}_0 c in DIMACS: -11060 11061 -11062 90 11063 0 -11060 11061 -11062 90 11064 0 -11060 11061 -11062 90 -11065 0 c -2-1 --> break c ( b^{10, 9}_2 ∧ b^{10, 9}_1 ∧ -b^{10, 9}_0 ∧ -p_90) -> break c in CNF: c -b^{10, 9}_2 ∨ -b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ p_90 ∨ break c in DIMACS: -11060 -11061 11062 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 9}_2 ∧ -b^{10, 9}_1 ∧ -b^{10, 9}_0 ∧ true) c in CNF: c -b^{10, 9}_2 ∨ b^{10, 9}_1 ∨ b^{10, 9}_0 ∨ false c in DIMACS: -11060 11061 11062 0 c 3 does not represent an automaton state. c -(-b^{10, 9}_2 ∧ b^{10, 9}_1 ∧ b^{10, 9}_0 ∧ true) c in CNF: c b^{10, 9}_2 ∨ -b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ false c in DIMACS: 11060 -11061 -11062 0 c -3 does not represent an automaton state. c -( b^{10, 9}_2 ∧ b^{10, 9}_1 ∧ b^{10, 9}_0 ∧ true) c in CNF: c -b^{10, 9}_2 ∨ -b^{10, 9}_1 ∨ -b^{10, 9}_0 ∨ false c in DIMACS: -11060 -11061 -11062 0 c i = 10 c -2+1 --> -1 c ( b^{10, 10}_2 ∧ b^{10, 10}_1 ∧ -b^{10, 10}_0 ∧ p_100) -> ( b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ b^{10, 11}_0) c in CNF: c -b^{10, 10}_2 ∨ -b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ -p_100 ∨ b^{10, 11}_2 c -b^{10, 10}_2 ∨ -b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ -p_100 ∨ -b^{10, 11}_1 c -b^{10, 10}_2 ∨ -b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ -p_100 ∨ b^{10, 11}_0 c in DIMACS: -11063 -11064 11065 -100 11066 0 -11063 -11064 11065 -100 -11067 0 -11063 -11064 11065 -100 11068 0 c -1+1 --> 0 c ( b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ b^{10, 10}_0 ∧ p_100) -> (-b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ -b^{10, 11}_0) c in CNF: c -b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ -p_100 ∨ -b^{10, 11}_2 c -b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ -p_100 ∨ -b^{10, 11}_1 c -b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ -p_100 ∨ -b^{10, 11}_0 c in DIMACS: -11063 11064 -11065 -100 -11066 0 -11063 11064 -11065 -100 -11067 0 -11063 11064 -11065 -100 -11068 0 c 0+1 --> 1 c (-b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ -b^{10, 10}_0 ∧ p_100) -> (-b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ b^{10, 11}_0) c in CNF: c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ -p_100 ∨ -b^{10, 11}_2 c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ -p_100 ∨ -b^{10, 11}_1 c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ -p_100 ∨ b^{10, 11}_0 c in DIMACS: 11063 11064 11065 -100 -11066 0 11063 11064 11065 -100 -11067 0 11063 11064 11065 -100 11068 0 c 1+1 --> 2 c (-b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ b^{10, 10}_0 ∧ p_100) -> (-b^{10, 11}_2 ∧ b^{10, 11}_1 ∧ -b^{10, 11}_0) c in CNF: c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ -p_100 ∨ -b^{10, 11}_2 c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ -p_100 ∨ b^{10, 11}_1 c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ -p_100 ∨ -b^{10, 11}_0 c in DIMACS: 11063 11064 -11065 -100 -11066 0 11063 11064 -11065 -100 11067 0 11063 11064 -11065 -100 -11068 0 c 2+1 --> break c (-b^{10, 10}_2 ∧ b^{10, 10}_1 ∧ -b^{10, 10}_0 ∧ p_100) -> break c in CNF: c b^{10, 10}_2 ∨ -b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ -p_100 ∨ break c in DIMACS: 11063 -11064 11065 -100 1162 0 c 2-1 --> 1 c (-b^{10, 10}_2 ∧ b^{10, 10}_1 ∧ -b^{10, 10}_0 ∧ -p_100) -> (-b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ b^{10, 11}_0) c in CNF: c b^{10, 10}_2 ∨ -b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ p_100 ∨ -b^{10, 11}_2 c b^{10, 10}_2 ∨ -b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ p_100 ∨ -b^{10, 11}_1 c b^{10, 10}_2 ∨ -b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ p_100 ∨ b^{10, 11}_0 c in DIMACS: 11063 -11064 11065 100 -11066 0 11063 -11064 11065 100 -11067 0 11063 -11064 11065 100 11068 0 c 1-1 --> 0 c (-b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ b^{10, 10}_0 ∧ -p_100) -> (-b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ -b^{10, 11}_0) c in CNF: c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ p_100 ∨ -b^{10, 11}_2 c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ p_100 ∨ -b^{10, 11}_1 c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ p_100 ∨ -b^{10, 11}_0 c in DIMACS: 11063 11064 -11065 100 -11066 0 11063 11064 -11065 100 -11067 0 11063 11064 -11065 100 -11068 0 c 0-1 --> -1 c (-b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ -b^{10, 10}_0 ∧ -p_100) -> ( b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ b^{10, 11}_0) c in CNF: c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ p_100 ∨ b^{10, 11}_2 c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ p_100 ∨ -b^{10, 11}_1 c b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ p_100 ∨ b^{10, 11}_0 c in DIMACS: 11063 11064 11065 100 11066 0 11063 11064 11065 100 -11067 0 11063 11064 11065 100 11068 0 c -1-1 --> -2 c ( b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ b^{10, 10}_0 ∧ -p_100) -> ( b^{10, 11}_2 ∧ b^{10, 11}_1 ∧ -b^{10, 11}_0) c in CNF: c -b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ p_100 ∨ b^{10, 11}_2 c -b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ p_100 ∨ b^{10, 11}_1 c -b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ p_100 ∨ -b^{10, 11}_0 c in DIMACS: -11063 11064 -11065 100 11066 0 -11063 11064 -11065 100 11067 0 -11063 11064 -11065 100 -11068 0 c -2-1 --> break c ( b^{10, 10}_2 ∧ b^{10, 10}_1 ∧ -b^{10, 10}_0 ∧ -p_100) -> break c in CNF: c -b^{10, 10}_2 ∨ -b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ p_100 ∨ break c in DIMACS: -11063 -11064 11065 100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 10}_2 ∧ -b^{10, 10}_1 ∧ -b^{10, 10}_0 ∧ true) c in CNF: c -b^{10, 10}_2 ∨ b^{10, 10}_1 ∨ b^{10, 10}_0 ∨ false c in DIMACS: -11063 11064 11065 0 c 3 does not represent an automaton state. c -(-b^{10, 10}_2 ∧ b^{10, 10}_1 ∧ b^{10, 10}_0 ∧ true) c in CNF: c b^{10, 10}_2 ∨ -b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ false c in DIMACS: 11063 -11064 -11065 0 c -3 does not represent an automaton state. c -( b^{10, 10}_2 ∧ b^{10, 10}_1 ∧ b^{10, 10}_0 ∧ true) c in CNF: c -b^{10, 10}_2 ∨ -b^{10, 10}_1 ∨ -b^{10, 10}_0 ∨ false c in DIMACS: -11063 -11064 -11065 0 c i = 11 c -2+1 --> -1 c ( b^{10, 11}_2 ∧ b^{10, 11}_1 ∧ -b^{10, 11}_0 ∧ p_110) -> ( b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ b^{10, 12}_0) c in CNF: c -b^{10, 11}_2 ∨ -b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ -p_110 ∨ b^{10, 12}_2 c -b^{10, 11}_2 ∨ -b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ -p_110 ∨ -b^{10, 12}_1 c -b^{10, 11}_2 ∨ -b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ -p_110 ∨ b^{10, 12}_0 c in DIMACS: -11066 -11067 11068 -110 11069 0 -11066 -11067 11068 -110 -11070 0 -11066 -11067 11068 -110 11071 0 c -1+1 --> 0 c ( b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ b^{10, 11}_0 ∧ p_110) -> (-b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ -b^{10, 12}_0) c in CNF: c -b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ -p_110 ∨ -b^{10, 12}_2 c -b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ -p_110 ∨ -b^{10, 12}_1 c -b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ -p_110 ∨ -b^{10, 12}_0 c in DIMACS: -11066 11067 -11068 -110 -11069 0 -11066 11067 -11068 -110 -11070 0 -11066 11067 -11068 -110 -11071 0 c 0+1 --> 1 c (-b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ -b^{10, 11}_0 ∧ p_110) -> (-b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ b^{10, 12}_0) c in CNF: c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ -p_110 ∨ -b^{10, 12}_2 c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ -p_110 ∨ -b^{10, 12}_1 c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ -p_110 ∨ b^{10, 12}_0 c in DIMACS: 11066 11067 11068 -110 -11069 0 11066 11067 11068 -110 -11070 0 11066 11067 11068 -110 11071 0 c 1+1 --> 2 c (-b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ b^{10, 11}_0 ∧ p_110) -> (-b^{10, 12}_2 ∧ b^{10, 12}_1 ∧ -b^{10, 12}_0) c in CNF: c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ -p_110 ∨ -b^{10, 12}_2 c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ -p_110 ∨ b^{10, 12}_1 c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ -p_110 ∨ -b^{10, 12}_0 c in DIMACS: 11066 11067 -11068 -110 -11069 0 11066 11067 -11068 -110 11070 0 11066 11067 -11068 -110 -11071 0 c 2+1 --> break c (-b^{10, 11}_2 ∧ b^{10, 11}_1 ∧ -b^{10, 11}_0 ∧ p_110) -> break c in CNF: c b^{10, 11}_2 ∨ -b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ -p_110 ∨ break c in DIMACS: 11066 -11067 11068 -110 1162 0 c 2-1 --> 1 c (-b^{10, 11}_2 ∧ b^{10, 11}_1 ∧ -b^{10, 11}_0 ∧ -p_110) -> (-b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ b^{10, 12}_0) c in CNF: c b^{10, 11}_2 ∨ -b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ p_110 ∨ -b^{10, 12}_2 c b^{10, 11}_2 ∨ -b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ p_110 ∨ -b^{10, 12}_1 c b^{10, 11}_2 ∨ -b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ p_110 ∨ b^{10, 12}_0 c in DIMACS: 11066 -11067 11068 110 -11069 0 11066 -11067 11068 110 -11070 0 11066 -11067 11068 110 11071 0 c 1-1 --> 0 c (-b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ b^{10, 11}_0 ∧ -p_110) -> (-b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ -b^{10, 12}_0) c in CNF: c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ p_110 ∨ -b^{10, 12}_2 c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ p_110 ∨ -b^{10, 12}_1 c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ p_110 ∨ -b^{10, 12}_0 c in DIMACS: 11066 11067 -11068 110 -11069 0 11066 11067 -11068 110 -11070 0 11066 11067 -11068 110 -11071 0 c 0-1 --> -1 c (-b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ -b^{10, 11}_0 ∧ -p_110) -> ( b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ b^{10, 12}_0) c in CNF: c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ p_110 ∨ b^{10, 12}_2 c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ p_110 ∨ -b^{10, 12}_1 c b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ p_110 ∨ b^{10, 12}_0 c in DIMACS: 11066 11067 11068 110 11069 0 11066 11067 11068 110 -11070 0 11066 11067 11068 110 11071 0 c -1-1 --> -2 c ( b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ b^{10, 11}_0 ∧ -p_110) -> ( b^{10, 12}_2 ∧ b^{10, 12}_1 ∧ -b^{10, 12}_0) c in CNF: c -b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ p_110 ∨ b^{10, 12}_2 c -b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ p_110 ∨ b^{10, 12}_1 c -b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ p_110 ∨ -b^{10, 12}_0 c in DIMACS: -11066 11067 -11068 110 11069 0 -11066 11067 -11068 110 11070 0 -11066 11067 -11068 110 -11071 0 c -2-1 --> break c ( b^{10, 11}_2 ∧ b^{10, 11}_1 ∧ -b^{10, 11}_0 ∧ -p_110) -> break c in CNF: c -b^{10, 11}_2 ∨ -b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ p_110 ∨ break c in DIMACS: -11066 -11067 11068 110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 11}_2 ∧ -b^{10, 11}_1 ∧ -b^{10, 11}_0 ∧ true) c in CNF: c -b^{10, 11}_2 ∨ b^{10, 11}_1 ∨ b^{10, 11}_0 ∨ false c in DIMACS: -11066 11067 11068 0 c 3 does not represent an automaton state. c -(-b^{10, 11}_2 ∧ b^{10, 11}_1 ∧ b^{10, 11}_0 ∧ true) c in CNF: c b^{10, 11}_2 ∨ -b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ false c in DIMACS: 11066 -11067 -11068 0 c -3 does not represent an automaton state. c -( b^{10, 11}_2 ∧ b^{10, 11}_1 ∧ b^{10, 11}_0 ∧ true) c in CNF: c -b^{10, 11}_2 ∨ -b^{10, 11}_1 ∨ -b^{10, 11}_0 ∨ false c in DIMACS: -11066 -11067 -11068 0 c i = 12 c -2+1 --> -1 c ( b^{10, 12}_2 ∧ b^{10, 12}_1 ∧ -b^{10, 12}_0 ∧ p_120) -> ( b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ b^{10, 13}_0) c in CNF: c -b^{10, 12}_2 ∨ -b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ -p_120 ∨ b^{10, 13}_2 c -b^{10, 12}_2 ∨ -b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ -p_120 ∨ -b^{10, 13}_1 c -b^{10, 12}_2 ∨ -b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ -p_120 ∨ b^{10, 13}_0 c in DIMACS: -11069 -11070 11071 -120 11072 0 -11069 -11070 11071 -120 -11073 0 -11069 -11070 11071 -120 11074 0 c -1+1 --> 0 c ( b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ b^{10, 12}_0 ∧ p_120) -> (-b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ -b^{10, 13}_0) c in CNF: c -b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ -p_120 ∨ -b^{10, 13}_2 c -b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ -p_120 ∨ -b^{10, 13}_1 c -b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ -p_120 ∨ -b^{10, 13}_0 c in DIMACS: -11069 11070 -11071 -120 -11072 0 -11069 11070 -11071 -120 -11073 0 -11069 11070 -11071 -120 -11074 0 c 0+1 --> 1 c (-b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ -b^{10, 12}_0 ∧ p_120) -> (-b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ b^{10, 13}_0) c in CNF: c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ -p_120 ∨ -b^{10, 13}_2 c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ -p_120 ∨ -b^{10, 13}_1 c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ -p_120 ∨ b^{10, 13}_0 c in DIMACS: 11069 11070 11071 -120 -11072 0 11069 11070 11071 -120 -11073 0 11069 11070 11071 -120 11074 0 c 1+1 --> 2 c (-b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ b^{10, 12}_0 ∧ p_120) -> (-b^{10, 13}_2 ∧ b^{10, 13}_1 ∧ -b^{10, 13}_0) c in CNF: c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ -p_120 ∨ -b^{10, 13}_2 c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ -p_120 ∨ b^{10, 13}_1 c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ -p_120 ∨ -b^{10, 13}_0 c in DIMACS: 11069 11070 -11071 -120 -11072 0 11069 11070 -11071 -120 11073 0 11069 11070 -11071 -120 -11074 0 c 2+1 --> break c (-b^{10, 12}_2 ∧ b^{10, 12}_1 ∧ -b^{10, 12}_0 ∧ p_120) -> break c in CNF: c b^{10, 12}_2 ∨ -b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ -p_120 ∨ break c in DIMACS: 11069 -11070 11071 -120 1162 0 c 2-1 --> 1 c (-b^{10, 12}_2 ∧ b^{10, 12}_1 ∧ -b^{10, 12}_0 ∧ -p_120) -> (-b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ b^{10, 13}_0) c in CNF: c b^{10, 12}_2 ∨ -b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ p_120 ∨ -b^{10, 13}_2 c b^{10, 12}_2 ∨ -b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ p_120 ∨ -b^{10, 13}_1 c b^{10, 12}_2 ∨ -b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ p_120 ∨ b^{10, 13}_0 c in DIMACS: 11069 -11070 11071 120 -11072 0 11069 -11070 11071 120 -11073 0 11069 -11070 11071 120 11074 0 c 1-1 --> 0 c (-b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ b^{10, 12}_0 ∧ -p_120) -> (-b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ -b^{10, 13}_0) c in CNF: c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ p_120 ∨ -b^{10, 13}_2 c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ p_120 ∨ -b^{10, 13}_1 c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ p_120 ∨ -b^{10, 13}_0 c in DIMACS: 11069 11070 -11071 120 -11072 0 11069 11070 -11071 120 -11073 0 11069 11070 -11071 120 -11074 0 c 0-1 --> -1 c (-b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ -b^{10, 12}_0 ∧ -p_120) -> ( b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ b^{10, 13}_0) c in CNF: c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ p_120 ∨ b^{10, 13}_2 c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ p_120 ∨ -b^{10, 13}_1 c b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ p_120 ∨ b^{10, 13}_0 c in DIMACS: 11069 11070 11071 120 11072 0 11069 11070 11071 120 -11073 0 11069 11070 11071 120 11074 0 c -1-1 --> -2 c ( b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ b^{10, 12}_0 ∧ -p_120) -> ( b^{10, 13}_2 ∧ b^{10, 13}_1 ∧ -b^{10, 13}_0) c in CNF: c -b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ p_120 ∨ b^{10, 13}_2 c -b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ p_120 ∨ b^{10, 13}_1 c -b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ p_120 ∨ -b^{10, 13}_0 c in DIMACS: -11069 11070 -11071 120 11072 0 -11069 11070 -11071 120 11073 0 -11069 11070 -11071 120 -11074 0 c -2-1 --> break c ( b^{10, 12}_2 ∧ b^{10, 12}_1 ∧ -b^{10, 12}_0 ∧ -p_120) -> break c in CNF: c -b^{10, 12}_2 ∨ -b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ p_120 ∨ break c in DIMACS: -11069 -11070 11071 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 12}_2 ∧ -b^{10, 12}_1 ∧ -b^{10, 12}_0 ∧ true) c in CNF: c -b^{10, 12}_2 ∨ b^{10, 12}_1 ∨ b^{10, 12}_0 ∨ false c in DIMACS: -11069 11070 11071 0 c 3 does not represent an automaton state. c -(-b^{10, 12}_2 ∧ b^{10, 12}_1 ∧ b^{10, 12}_0 ∧ true) c in CNF: c b^{10, 12}_2 ∨ -b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ false c in DIMACS: 11069 -11070 -11071 0 c -3 does not represent an automaton state. c -( b^{10, 12}_2 ∧ b^{10, 12}_1 ∧ b^{10, 12}_0 ∧ true) c in CNF: c -b^{10, 12}_2 ∨ -b^{10, 12}_1 ∨ -b^{10, 12}_0 ∨ false c in DIMACS: -11069 -11070 -11071 0 c i = 13 c -2+1 --> -1 c ( b^{10, 13}_2 ∧ b^{10, 13}_1 ∧ -b^{10, 13}_0 ∧ p_130) -> ( b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ b^{10, 14}_0) c in CNF: c -b^{10, 13}_2 ∨ -b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ -p_130 ∨ b^{10, 14}_2 c -b^{10, 13}_2 ∨ -b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ -p_130 ∨ -b^{10, 14}_1 c -b^{10, 13}_2 ∨ -b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ -p_130 ∨ b^{10, 14}_0 c in DIMACS: -11072 -11073 11074 -130 11075 0 -11072 -11073 11074 -130 -11076 0 -11072 -11073 11074 -130 11077 0 c -1+1 --> 0 c ( b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ b^{10, 13}_0 ∧ p_130) -> (-b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ -b^{10, 14}_0) c in CNF: c -b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ -p_130 ∨ -b^{10, 14}_2 c -b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ -p_130 ∨ -b^{10, 14}_1 c -b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ -p_130 ∨ -b^{10, 14}_0 c in DIMACS: -11072 11073 -11074 -130 -11075 0 -11072 11073 -11074 -130 -11076 0 -11072 11073 -11074 -130 -11077 0 c 0+1 --> 1 c (-b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ -b^{10, 13}_0 ∧ p_130) -> (-b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ b^{10, 14}_0) c in CNF: c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ -p_130 ∨ -b^{10, 14}_2 c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ -p_130 ∨ -b^{10, 14}_1 c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ -p_130 ∨ b^{10, 14}_0 c in DIMACS: 11072 11073 11074 -130 -11075 0 11072 11073 11074 -130 -11076 0 11072 11073 11074 -130 11077 0 c 1+1 --> 2 c (-b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ b^{10, 13}_0 ∧ p_130) -> (-b^{10, 14}_2 ∧ b^{10, 14}_1 ∧ -b^{10, 14}_0) c in CNF: c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ -p_130 ∨ -b^{10, 14}_2 c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ -p_130 ∨ b^{10, 14}_1 c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ -p_130 ∨ -b^{10, 14}_0 c in DIMACS: 11072 11073 -11074 -130 -11075 0 11072 11073 -11074 -130 11076 0 11072 11073 -11074 -130 -11077 0 c 2+1 --> break c (-b^{10, 13}_2 ∧ b^{10, 13}_1 ∧ -b^{10, 13}_0 ∧ p_130) -> break c in CNF: c b^{10, 13}_2 ∨ -b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ -p_130 ∨ break c in DIMACS: 11072 -11073 11074 -130 1162 0 c 2-1 --> 1 c (-b^{10, 13}_2 ∧ b^{10, 13}_1 ∧ -b^{10, 13}_0 ∧ -p_130) -> (-b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ b^{10, 14}_0) c in CNF: c b^{10, 13}_2 ∨ -b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ p_130 ∨ -b^{10, 14}_2 c b^{10, 13}_2 ∨ -b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ p_130 ∨ -b^{10, 14}_1 c b^{10, 13}_2 ∨ -b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ p_130 ∨ b^{10, 14}_0 c in DIMACS: 11072 -11073 11074 130 -11075 0 11072 -11073 11074 130 -11076 0 11072 -11073 11074 130 11077 0 c 1-1 --> 0 c (-b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ b^{10, 13}_0 ∧ -p_130) -> (-b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ -b^{10, 14}_0) c in CNF: c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ p_130 ∨ -b^{10, 14}_2 c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ p_130 ∨ -b^{10, 14}_1 c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ p_130 ∨ -b^{10, 14}_0 c in DIMACS: 11072 11073 -11074 130 -11075 0 11072 11073 -11074 130 -11076 0 11072 11073 -11074 130 -11077 0 c 0-1 --> -1 c (-b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ -b^{10, 13}_0 ∧ -p_130) -> ( b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ b^{10, 14}_0) c in CNF: c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ p_130 ∨ b^{10, 14}_2 c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ p_130 ∨ -b^{10, 14}_1 c b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ p_130 ∨ b^{10, 14}_0 c in DIMACS: 11072 11073 11074 130 11075 0 11072 11073 11074 130 -11076 0 11072 11073 11074 130 11077 0 c -1-1 --> -2 c ( b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ b^{10, 13}_0 ∧ -p_130) -> ( b^{10, 14}_2 ∧ b^{10, 14}_1 ∧ -b^{10, 14}_0) c in CNF: c -b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ p_130 ∨ b^{10, 14}_2 c -b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ p_130 ∨ b^{10, 14}_1 c -b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ p_130 ∨ -b^{10, 14}_0 c in DIMACS: -11072 11073 -11074 130 11075 0 -11072 11073 -11074 130 11076 0 -11072 11073 -11074 130 -11077 0 c -2-1 --> break c ( b^{10, 13}_2 ∧ b^{10, 13}_1 ∧ -b^{10, 13}_0 ∧ -p_130) -> break c in CNF: c -b^{10, 13}_2 ∨ -b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ p_130 ∨ break c in DIMACS: -11072 -11073 11074 130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 13}_2 ∧ -b^{10, 13}_1 ∧ -b^{10, 13}_0 ∧ true) c in CNF: c -b^{10, 13}_2 ∨ b^{10, 13}_1 ∨ b^{10, 13}_0 ∨ false c in DIMACS: -11072 11073 11074 0 c 3 does not represent an automaton state. c -(-b^{10, 13}_2 ∧ b^{10, 13}_1 ∧ b^{10, 13}_0 ∧ true) c in CNF: c b^{10, 13}_2 ∨ -b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ false c in DIMACS: 11072 -11073 -11074 0 c -3 does not represent an automaton state. c -( b^{10, 13}_2 ∧ b^{10, 13}_1 ∧ b^{10, 13}_0 ∧ true) c in CNF: c -b^{10, 13}_2 ∨ -b^{10, 13}_1 ∨ -b^{10, 13}_0 ∨ false c in DIMACS: -11072 -11073 -11074 0 c i = 14 c -2+1 --> -1 c ( b^{10, 14}_2 ∧ b^{10, 14}_1 ∧ -b^{10, 14}_0 ∧ p_140) -> ( b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ b^{10, 15}_0) c in CNF: c -b^{10, 14}_2 ∨ -b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ -p_140 ∨ b^{10, 15}_2 c -b^{10, 14}_2 ∨ -b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ -p_140 ∨ -b^{10, 15}_1 c -b^{10, 14}_2 ∨ -b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ -p_140 ∨ b^{10, 15}_0 c in DIMACS: -11075 -11076 11077 -140 11078 0 -11075 -11076 11077 -140 -11079 0 -11075 -11076 11077 -140 11080 0 c -1+1 --> 0 c ( b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ b^{10, 14}_0 ∧ p_140) -> (-b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ -b^{10, 15}_0) c in CNF: c -b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ -p_140 ∨ -b^{10, 15}_2 c -b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ -p_140 ∨ -b^{10, 15}_1 c -b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ -p_140 ∨ -b^{10, 15}_0 c in DIMACS: -11075 11076 -11077 -140 -11078 0 -11075 11076 -11077 -140 -11079 0 -11075 11076 -11077 -140 -11080 0 c 0+1 --> 1 c (-b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ -b^{10, 14}_0 ∧ p_140) -> (-b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ b^{10, 15}_0) c in CNF: c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ -p_140 ∨ -b^{10, 15}_2 c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ -p_140 ∨ -b^{10, 15}_1 c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ -p_140 ∨ b^{10, 15}_0 c in DIMACS: 11075 11076 11077 -140 -11078 0 11075 11076 11077 -140 -11079 0 11075 11076 11077 -140 11080 0 c 1+1 --> 2 c (-b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ b^{10, 14}_0 ∧ p_140) -> (-b^{10, 15}_2 ∧ b^{10, 15}_1 ∧ -b^{10, 15}_0) c in CNF: c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ -p_140 ∨ -b^{10, 15}_2 c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ -p_140 ∨ b^{10, 15}_1 c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ -p_140 ∨ -b^{10, 15}_0 c in DIMACS: 11075 11076 -11077 -140 -11078 0 11075 11076 -11077 -140 11079 0 11075 11076 -11077 -140 -11080 0 c 2+1 --> break c (-b^{10, 14}_2 ∧ b^{10, 14}_1 ∧ -b^{10, 14}_0 ∧ p_140) -> break c in CNF: c b^{10, 14}_2 ∨ -b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ -p_140 ∨ break c in DIMACS: 11075 -11076 11077 -140 1162 0 c 2-1 --> 1 c (-b^{10, 14}_2 ∧ b^{10, 14}_1 ∧ -b^{10, 14}_0 ∧ -p_140) -> (-b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ b^{10, 15}_0) c in CNF: c b^{10, 14}_2 ∨ -b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ p_140 ∨ -b^{10, 15}_2 c b^{10, 14}_2 ∨ -b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ p_140 ∨ -b^{10, 15}_1 c b^{10, 14}_2 ∨ -b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ p_140 ∨ b^{10, 15}_0 c in DIMACS: 11075 -11076 11077 140 -11078 0 11075 -11076 11077 140 -11079 0 11075 -11076 11077 140 11080 0 c 1-1 --> 0 c (-b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ b^{10, 14}_0 ∧ -p_140) -> (-b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ -b^{10, 15}_0) c in CNF: c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ p_140 ∨ -b^{10, 15}_2 c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ p_140 ∨ -b^{10, 15}_1 c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ p_140 ∨ -b^{10, 15}_0 c in DIMACS: 11075 11076 -11077 140 -11078 0 11075 11076 -11077 140 -11079 0 11075 11076 -11077 140 -11080 0 c 0-1 --> -1 c (-b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ -b^{10, 14}_0 ∧ -p_140) -> ( b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ b^{10, 15}_0) c in CNF: c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ p_140 ∨ b^{10, 15}_2 c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ p_140 ∨ -b^{10, 15}_1 c b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ p_140 ∨ b^{10, 15}_0 c in DIMACS: 11075 11076 11077 140 11078 0 11075 11076 11077 140 -11079 0 11075 11076 11077 140 11080 0 c -1-1 --> -2 c ( b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ b^{10, 14}_0 ∧ -p_140) -> ( b^{10, 15}_2 ∧ b^{10, 15}_1 ∧ -b^{10, 15}_0) c in CNF: c -b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ p_140 ∨ b^{10, 15}_2 c -b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ p_140 ∨ b^{10, 15}_1 c -b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ p_140 ∨ -b^{10, 15}_0 c in DIMACS: -11075 11076 -11077 140 11078 0 -11075 11076 -11077 140 11079 0 -11075 11076 -11077 140 -11080 0 c -2-1 --> break c ( b^{10, 14}_2 ∧ b^{10, 14}_1 ∧ -b^{10, 14}_0 ∧ -p_140) -> break c in CNF: c -b^{10, 14}_2 ∨ -b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ p_140 ∨ break c in DIMACS: -11075 -11076 11077 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 14}_2 ∧ -b^{10, 14}_1 ∧ -b^{10, 14}_0 ∧ true) c in CNF: c -b^{10, 14}_2 ∨ b^{10, 14}_1 ∨ b^{10, 14}_0 ∨ false c in DIMACS: -11075 11076 11077 0 c 3 does not represent an automaton state. c -(-b^{10, 14}_2 ∧ b^{10, 14}_1 ∧ b^{10, 14}_0 ∧ true) c in CNF: c b^{10, 14}_2 ∨ -b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ false c in DIMACS: 11075 -11076 -11077 0 c -3 does not represent an automaton state. c -( b^{10, 14}_2 ∧ b^{10, 14}_1 ∧ b^{10, 14}_0 ∧ true) c in CNF: c -b^{10, 14}_2 ∨ -b^{10, 14}_1 ∨ -b^{10, 14}_0 ∨ false c in DIMACS: -11075 -11076 -11077 0 c i = 15 c -2+1 --> -1 c ( b^{10, 15}_2 ∧ b^{10, 15}_1 ∧ -b^{10, 15}_0 ∧ p_150) -> ( b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ b^{10, 16}_0) c in CNF: c -b^{10, 15}_2 ∨ -b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ -p_150 ∨ b^{10, 16}_2 c -b^{10, 15}_2 ∨ -b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ -p_150 ∨ -b^{10, 16}_1 c -b^{10, 15}_2 ∨ -b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ -p_150 ∨ b^{10, 16}_0 c in DIMACS: -11078 -11079 11080 -150 11081 0 -11078 -11079 11080 -150 -11082 0 -11078 -11079 11080 -150 11083 0 c -1+1 --> 0 c ( b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ b^{10, 15}_0 ∧ p_150) -> (-b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ -b^{10, 16}_0) c in CNF: c -b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ -p_150 ∨ -b^{10, 16}_2 c -b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ -p_150 ∨ -b^{10, 16}_1 c -b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ -p_150 ∨ -b^{10, 16}_0 c in DIMACS: -11078 11079 -11080 -150 -11081 0 -11078 11079 -11080 -150 -11082 0 -11078 11079 -11080 -150 -11083 0 c 0+1 --> 1 c (-b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ -b^{10, 15}_0 ∧ p_150) -> (-b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ b^{10, 16}_0) c in CNF: c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ -p_150 ∨ -b^{10, 16}_2 c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ -p_150 ∨ -b^{10, 16}_1 c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ -p_150 ∨ b^{10, 16}_0 c in DIMACS: 11078 11079 11080 -150 -11081 0 11078 11079 11080 -150 -11082 0 11078 11079 11080 -150 11083 0 c 1+1 --> 2 c (-b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ b^{10, 15}_0 ∧ p_150) -> (-b^{10, 16}_2 ∧ b^{10, 16}_1 ∧ -b^{10, 16}_0) c in CNF: c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ -p_150 ∨ -b^{10, 16}_2 c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ -p_150 ∨ b^{10, 16}_1 c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ -p_150 ∨ -b^{10, 16}_0 c in DIMACS: 11078 11079 -11080 -150 -11081 0 11078 11079 -11080 -150 11082 0 11078 11079 -11080 -150 -11083 0 c 2+1 --> break c (-b^{10, 15}_2 ∧ b^{10, 15}_1 ∧ -b^{10, 15}_0 ∧ p_150) -> break c in CNF: c b^{10, 15}_2 ∨ -b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ -p_150 ∨ break c in DIMACS: 11078 -11079 11080 -150 1162 0 c 2-1 --> 1 c (-b^{10, 15}_2 ∧ b^{10, 15}_1 ∧ -b^{10, 15}_0 ∧ -p_150) -> (-b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ b^{10, 16}_0) c in CNF: c b^{10, 15}_2 ∨ -b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ p_150 ∨ -b^{10, 16}_2 c b^{10, 15}_2 ∨ -b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ p_150 ∨ -b^{10, 16}_1 c b^{10, 15}_2 ∨ -b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ p_150 ∨ b^{10, 16}_0 c in DIMACS: 11078 -11079 11080 150 -11081 0 11078 -11079 11080 150 -11082 0 11078 -11079 11080 150 11083 0 c 1-1 --> 0 c (-b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ b^{10, 15}_0 ∧ -p_150) -> (-b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ -b^{10, 16}_0) c in CNF: c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ p_150 ∨ -b^{10, 16}_2 c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ p_150 ∨ -b^{10, 16}_1 c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ p_150 ∨ -b^{10, 16}_0 c in DIMACS: 11078 11079 -11080 150 -11081 0 11078 11079 -11080 150 -11082 0 11078 11079 -11080 150 -11083 0 c 0-1 --> -1 c (-b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ -b^{10, 15}_0 ∧ -p_150) -> ( b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ b^{10, 16}_0) c in CNF: c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ p_150 ∨ b^{10, 16}_2 c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ p_150 ∨ -b^{10, 16}_1 c b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ p_150 ∨ b^{10, 16}_0 c in DIMACS: 11078 11079 11080 150 11081 0 11078 11079 11080 150 -11082 0 11078 11079 11080 150 11083 0 c -1-1 --> -2 c ( b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ b^{10, 15}_0 ∧ -p_150) -> ( b^{10, 16}_2 ∧ b^{10, 16}_1 ∧ -b^{10, 16}_0) c in CNF: c -b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ p_150 ∨ b^{10, 16}_2 c -b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ p_150 ∨ b^{10, 16}_1 c -b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ p_150 ∨ -b^{10, 16}_0 c in DIMACS: -11078 11079 -11080 150 11081 0 -11078 11079 -11080 150 11082 0 -11078 11079 -11080 150 -11083 0 c -2-1 --> break c ( b^{10, 15}_2 ∧ b^{10, 15}_1 ∧ -b^{10, 15}_0 ∧ -p_150) -> break c in CNF: c -b^{10, 15}_2 ∨ -b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ p_150 ∨ break c in DIMACS: -11078 -11079 11080 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 15}_2 ∧ -b^{10, 15}_1 ∧ -b^{10, 15}_0 ∧ true) c in CNF: c -b^{10, 15}_2 ∨ b^{10, 15}_1 ∨ b^{10, 15}_0 ∨ false c in DIMACS: -11078 11079 11080 0 c 3 does not represent an automaton state. c -(-b^{10, 15}_2 ∧ b^{10, 15}_1 ∧ b^{10, 15}_0 ∧ true) c in CNF: c b^{10, 15}_2 ∨ -b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ false c in DIMACS: 11078 -11079 -11080 0 c -3 does not represent an automaton state. c -( b^{10, 15}_2 ∧ b^{10, 15}_1 ∧ b^{10, 15}_0 ∧ true) c in CNF: c -b^{10, 15}_2 ∨ -b^{10, 15}_1 ∨ -b^{10, 15}_0 ∨ false c in DIMACS: -11078 -11079 -11080 0 c i = 16 c -2+1 --> -1 c ( b^{10, 16}_2 ∧ b^{10, 16}_1 ∧ -b^{10, 16}_0 ∧ p_160) -> ( b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ b^{10, 17}_0) c in CNF: c -b^{10, 16}_2 ∨ -b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ -p_160 ∨ b^{10, 17}_2 c -b^{10, 16}_2 ∨ -b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ -p_160 ∨ -b^{10, 17}_1 c -b^{10, 16}_2 ∨ -b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ -p_160 ∨ b^{10, 17}_0 c in DIMACS: -11081 -11082 11083 -160 11084 0 -11081 -11082 11083 -160 -11085 0 -11081 -11082 11083 -160 11086 0 c -1+1 --> 0 c ( b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ b^{10, 16}_0 ∧ p_160) -> (-b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ -b^{10, 17}_0) c in CNF: c -b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ -p_160 ∨ -b^{10, 17}_2 c -b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ -p_160 ∨ -b^{10, 17}_1 c -b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ -p_160 ∨ -b^{10, 17}_0 c in DIMACS: -11081 11082 -11083 -160 -11084 0 -11081 11082 -11083 -160 -11085 0 -11081 11082 -11083 -160 -11086 0 c 0+1 --> 1 c (-b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ -b^{10, 16}_0 ∧ p_160) -> (-b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ b^{10, 17}_0) c in CNF: c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ -p_160 ∨ -b^{10, 17}_2 c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ -p_160 ∨ -b^{10, 17}_1 c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ -p_160 ∨ b^{10, 17}_0 c in DIMACS: 11081 11082 11083 -160 -11084 0 11081 11082 11083 -160 -11085 0 11081 11082 11083 -160 11086 0 c 1+1 --> 2 c (-b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ b^{10, 16}_0 ∧ p_160) -> (-b^{10, 17}_2 ∧ b^{10, 17}_1 ∧ -b^{10, 17}_0) c in CNF: c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ -p_160 ∨ -b^{10, 17}_2 c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ -p_160 ∨ b^{10, 17}_1 c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ -p_160 ∨ -b^{10, 17}_0 c in DIMACS: 11081 11082 -11083 -160 -11084 0 11081 11082 -11083 -160 11085 0 11081 11082 -11083 -160 -11086 0 c 2+1 --> break c (-b^{10, 16}_2 ∧ b^{10, 16}_1 ∧ -b^{10, 16}_0 ∧ p_160) -> break c in CNF: c b^{10, 16}_2 ∨ -b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ -p_160 ∨ break c in DIMACS: 11081 -11082 11083 -160 1162 0 c 2-1 --> 1 c (-b^{10, 16}_2 ∧ b^{10, 16}_1 ∧ -b^{10, 16}_0 ∧ -p_160) -> (-b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ b^{10, 17}_0) c in CNF: c b^{10, 16}_2 ∨ -b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ p_160 ∨ -b^{10, 17}_2 c b^{10, 16}_2 ∨ -b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ p_160 ∨ -b^{10, 17}_1 c b^{10, 16}_2 ∨ -b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ p_160 ∨ b^{10, 17}_0 c in DIMACS: 11081 -11082 11083 160 -11084 0 11081 -11082 11083 160 -11085 0 11081 -11082 11083 160 11086 0 c 1-1 --> 0 c (-b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ b^{10, 16}_0 ∧ -p_160) -> (-b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ -b^{10, 17}_0) c in CNF: c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ p_160 ∨ -b^{10, 17}_2 c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ p_160 ∨ -b^{10, 17}_1 c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ p_160 ∨ -b^{10, 17}_0 c in DIMACS: 11081 11082 -11083 160 -11084 0 11081 11082 -11083 160 -11085 0 11081 11082 -11083 160 -11086 0 c 0-1 --> -1 c (-b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ -b^{10, 16}_0 ∧ -p_160) -> ( b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ b^{10, 17}_0) c in CNF: c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ p_160 ∨ b^{10, 17}_2 c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ p_160 ∨ -b^{10, 17}_1 c b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ p_160 ∨ b^{10, 17}_0 c in DIMACS: 11081 11082 11083 160 11084 0 11081 11082 11083 160 -11085 0 11081 11082 11083 160 11086 0 c -1-1 --> -2 c ( b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ b^{10, 16}_0 ∧ -p_160) -> ( b^{10, 17}_2 ∧ b^{10, 17}_1 ∧ -b^{10, 17}_0) c in CNF: c -b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ p_160 ∨ b^{10, 17}_2 c -b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ p_160 ∨ b^{10, 17}_1 c -b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ p_160 ∨ -b^{10, 17}_0 c in DIMACS: -11081 11082 -11083 160 11084 0 -11081 11082 -11083 160 11085 0 -11081 11082 -11083 160 -11086 0 c -2-1 --> break c ( b^{10, 16}_2 ∧ b^{10, 16}_1 ∧ -b^{10, 16}_0 ∧ -p_160) -> break c in CNF: c -b^{10, 16}_2 ∨ -b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ p_160 ∨ break c in DIMACS: -11081 -11082 11083 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 16}_2 ∧ -b^{10, 16}_1 ∧ -b^{10, 16}_0 ∧ true) c in CNF: c -b^{10, 16}_2 ∨ b^{10, 16}_1 ∨ b^{10, 16}_0 ∨ false c in DIMACS: -11081 11082 11083 0 c 3 does not represent an automaton state. c -(-b^{10, 16}_2 ∧ b^{10, 16}_1 ∧ b^{10, 16}_0 ∧ true) c in CNF: c b^{10, 16}_2 ∨ -b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ false c in DIMACS: 11081 -11082 -11083 0 c -3 does not represent an automaton state. c -( b^{10, 16}_2 ∧ b^{10, 16}_1 ∧ b^{10, 16}_0 ∧ true) c in CNF: c -b^{10, 16}_2 ∨ -b^{10, 16}_1 ∨ -b^{10, 16}_0 ∨ false c in DIMACS: -11081 -11082 -11083 0 c i = 17 c -2+1 --> -1 c ( b^{10, 17}_2 ∧ b^{10, 17}_1 ∧ -b^{10, 17}_0 ∧ p_170) -> ( b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ b^{10, 18}_0) c in CNF: c -b^{10, 17}_2 ∨ -b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ -p_170 ∨ b^{10, 18}_2 c -b^{10, 17}_2 ∨ -b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ -p_170 ∨ -b^{10, 18}_1 c -b^{10, 17}_2 ∨ -b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ -p_170 ∨ b^{10, 18}_0 c in DIMACS: -11084 -11085 11086 -170 11087 0 -11084 -11085 11086 -170 -11088 0 -11084 -11085 11086 -170 11089 0 c -1+1 --> 0 c ( b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ b^{10, 17}_0 ∧ p_170) -> (-b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ -b^{10, 18}_0) c in CNF: c -b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ -p_170 ∨ -b^{10, 18}_2 c -b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ -p_170 ∨ -b^{10, 18}_1 c -b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ -p_170 ∨ -b^{10, 18}_0 c in DIMACS: -11084 11085 -11086 -170 -11087 0 -11084 11085 -11086 -170 -11088 0 -11084 11085 -11086 -170 -11089 0 c 0+1 --> 1 c (-b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ -b^{10, 17}_0 ∧ p_170) -> (-b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ b^{10, 18}_0) c in CNF: c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ -p_170 ∨ -b^{10, 18}_2 c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ -p_170 ∨ -b^{10, 18}_1 c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ -p_170 ∨ b^{10, 18}_0 c in DIMACS: 11084 11085 11086 -170 -11087 0 11084 11085 11086 -170 -11088 0 11084 11085 11086 -170 11089 0 c 1+1 --> 2 c (-b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ b^{10, 17}_0 ∧ p_170) -> (-b^{10, 18}_2 ∧ b^{10, 18}_1 ∧ -b^{10, 18}_0) c in CNF: c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ -p_170 ∨ -b^{10, 18}_2 c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ -p_170 ∨ b^{10, 18}_1 c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ -p_170 ∨ -b^{10, 18}_0 c in DIMACS: 11084 11085 -11086 -170 -11087 0 11084 11085 -11086 -170 11088 0 11084 11085 -11086 -170 -11089 0 c 2+1 --> break c (-b^{10, 17}_2 ∧ b^{10, 17}_1 ∧ -b^{10, 17}_0 ∧ p_170) -> break c in CNF: c b^{10, 17}_2 ∨ -b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ -p_170 ∨ break c in DIMACS: 11084 -11085 11086 -170 1162 0 c 2-1 --> 1 c (-b^{10, 17}_2 ∧ b^{10, 17}_1 ∧ -b^{10, 17}_0 ∧ -p_170) -> (-b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ b^{10, 18}_0) c in CNF: c b^{10, 17}_2 ∨ -b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ p_170 ∨ -b^{10, 18}_2 c b^{10, 17}_2 ∨ -b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ p_170 ∨ -b^{10, 18}_1 c b^{10, 17}_2 ∨ -b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ p_170 ∨ b^{10, 18}_0 c in DIMACS: 11084 -11085 11086 170 -11087 0 11084 -11085 11086 170 -11088 0 11084 -11085 11086 170 11089 0 c 1-1 --> 0 c (-b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ b^{10, 17}_0 ∧ -p_170) -> (-b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ -b^{10, 18}_0) c in CNF: c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ p_170 ∨ -b^{10, 18}_2 c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ p_170 ∨ -b^{10, 18}_1 c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ p_170 ∨ -b^{10, 18}_0 c in DIMACS: 11084 11085 -11086 170 -11087 0 11084 11085 -11086 170 -11088 0 11084 11085 -11086 170 -11089 0 c 0-1 --> -1 c (-b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ -b^{10, 17}_0 ∧ -p_170) -> ( b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ b^{10, 18}_0) c in CNF: c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ p_170 ∨ b^{10, 18}_2 c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ p_170 ∨ -b^{10, 18}_1 c b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ p_170 ∨ b^{10, 18}_0 c in DIMACS: 11084 11085 11086 170 11087 0 11084 11085 11086 170 -11088 0 11084 11085 11086 170 11089 0 c -1-1 --> -2 c ( b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ b^{10, 17}_0 ∧ -p_170) -> ( b^{10, 18}_2 ∧ b^{10, 18}_1 ∧ -b^{10, 18}_0) c in CNF: c -b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ p_170 ∨ b^{10, 18}_2 c -b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ p_170 ∨ b^{10, 18}_1 c -b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ p_170 ∨ -b^{10, 18}_0 c in DIMACS: -11084 11085 -11086 170 11087 0 -11084 11085 -11086 170 11088 0 -11084 11085 -11086 170 -11089 0 c -2-1 --> break c ( b^{10, 17}_2 ∧ b^{10, 17}_1 ∧ -b^{10, 17}_0 ∧ -p_170) -> break c in CNF: c -b^{10, 17}_2 ∨ -b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ p_170 ∨ break c in DIMACS: -11084 -11085 11086 170 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 17}_2 ∧ -b^{10, 17}_1 ∧ -b^{10, 17}_0 ∧ true) c in CNF: c -b^{10, 17}_2 ∨ b^{10, 17}_1 ∨ b^{10, 17}_0 ∨ false c in DIMACS: -11084 11085 11086 0 c 3 does not represent an automaton state. c -(-b^{10, 17}_2 ∧ b^{10, 17}_1 ∧ b^{10, 17}_0 ∧ true) c in CNF: c b^{10, 17}_2 ∨ -b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ false c in DIMACS: 11084 -11085 -11086 0 c -3 does not represent an automaton state. c -( b^{10, 17}_2 ∧ b^{10, 17}_1 ∧ b^{10, 17}_0 ∧ true) c in CNF: c -b^{10, 17}_2 ∨ -b^{10, 17}_1 ∨ -b^{10, 17}_0 ∨ false c in DIMACS: -11084 -11085 -11086 0 c i = 18 c -2+1 --> -1 c ( b^{10, 18}_2 ∧ b^{10, 18}_1 ∧ -b^{10, 18}_0 ∧ p_180) -> ( b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ b^{10, 19}_0) c in CNF: c -b^{10, 18}_2 ∨ -b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ -p_180 ∨ b^{10, 19}_2 c -b^{10, 18}_2 ∨ -b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ -p_180 ∨ -b^{10, 19}_1 c -b^{10, 18}_2 ∨ -b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ -p_180 ∨ b^{10, 19}_0 c in DIMACS: -11087 -11088 11089 -180 11090 0 -11087 -11088 11089 -180 -11091 0 -11087 -11088 11089 -180 11092 0 c -1+1 --> 0 c ( b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ b^{10, 18}_0 ∧ p_180) -> (-b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ -b^{10, 19}_0) c in CNF: c -b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ -p_180 ∨ -b^{10, 19}_2 c -b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ -p_180 ∨ -b^{10, 19}_1 c -b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ -p_180 ∨ -b^{10, 19}_0 c in DIMACS: -11087 11088 -11089 -180 -11090 0 -11087 11088 -11089 -180 -11091 0 -11087 11088 -11089 -180 -11092 0 c 0+1 --> 1 c (-b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ -b^{10, 18}_0 ∧ p_180) -> (-b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ b^{10, 19}_0) c in CNF: c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ -p_180 ∨ -b^{10, 19}_2 c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ -p_180 ∨ -b^{10, 19}_1 c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ -p_180 ∨ b^{10, 19}_0 c in DIMACS: 11087 11088 11089 -180 -11090 0 11087 11088 11089 -180 -11091 0 11087 11088 11089 -180 11092 0 c 1+1 --> 2 c (-b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ b^{10, 18}_0 ∧ p_180) -> (-b^{10, 19}_2 ∧ b^{10, 19}_1 ∧ -b^{10, 19}_0) c in CNF: c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ -p_180 ∨ -b^{10, 19}_2 c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ -p_180 ∨ b^{10, 19}_1 c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ -p_180 ∨ -b^{10, 19}_0 c in DIMACS: 11087 11088 -11089 -180 -11090 0 11087 11088 -11089 -180 11091 0 11087 11088 -11089 -180 -11092 0 c 2+1 --> break c (-b^{10, 18}_2 ∧ b^{10, 18}_1 ∧ -b^{10, 18}_0 ∧ p_180) -> break c in CNF: c b^{10, 18}_2 ∨ -b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ -p_180 ∨ break c in DIMACS: 11087 -11088 11089 -180 1162 0 c 2-1 --> 1 c (-b^{10, 18}_2 ∧ b^{10, 18}_1 ∧ -b^{10, 18}_0 ∧ -p_180) -> (-b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ b^{10, 19}_0) c in CNF: c b^{10, 18}_2 ∨ -b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ p_180 ∨ -b^{10, 19}_2 c b^{10, 18}_2 ∨ -b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ p_180 ∨ -b^{10, 19}_1 c b^{10, 18}_2 ∨ -b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ p_180 ∨ b^{10, 19}_0 c in DIMACS: 11087 -11088 11089 180 -11090 0 11087 -11088 11089 180 -11091 0 11087 -11088 11089 180 11092 0 c 1-1 --> 0 c (-b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ b^{10, 18}_0 ∧ -p_180) -> (-b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ -b^{10, 19}_0) c in CNF: c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ p_180 ∨ -b^{10, 19}_2 c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ p_180 ∨ -b^{10, 19}_1 c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ p_180 ∨ -b^{10, 19}_0 c in DIMACS: 11087 11088 -11089 180 -11090 0 11087 11088 -11089 180 -11091 0 11087 11088 -11089 180 -11092 0 c 0-1 --> -1 c (-b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ -b^{10, 18}_0 ∧ -p_180) -> ( b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ b^{10, 19}_0) c in CNF: c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ p_180 ∨ b^{10, 19}_2 c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ p_180 ∨ -b^{10, 19}_1 c b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ p_180 ∨ b^{10, 19}_0 c in DIMACS: 11087 11088 11089 180 11090 0 11087 11088 11089 180 -11091 0 11087 11088 11089 180 11092 0 c -1-1 --> -2 c ( b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ b^{10, 18}_0 ∧ -p_180) -> ( b^{10, 19}_2 ∧ b^{10, 19}_1 ∧ -b^{10, 19}_0) c in CNF: c -b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ p_180 ∨ b^{10, 19}_2 c -b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ p_180 ∨ b^{10, 19}_1 c -b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ p_180 ∨ -b^{10, 19}_0 c in DIMACS: -11087 11088 -11089 180 11090 0 -11087 11088 -11089 180 11091 0 -11087 11088 -11089 180 -11092 0 c -2-1 --> break c ( b^{10, 18}_2 ∧ b^{10, 18}_1 ∧ -b^{10, 18}_0 ∧ -p_180) -> break c in CNF: c -b^{10, 18}_2 ∨ -b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ p_180 ∨ break c in DIMACS: -11087 -11088 11089 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 18}_2 ∧ -b^{10, 18}_1 ∧ -b^{10, 18}_0 ∧ true) c in CNF: c -b^{10, 18}_2 ∨ b^{10, 18}_1 ∨ b^{10, 18}_0 ∨ false c in DIMACS: -11087 11088 11089 0 c 3 does not represent an automaton state. c -(-b^{10, 18}_2 ∧ b^{10, 18}_1 ∧ b^{10, 18}_0 ∧ true) c in CNF: c b^{10, 18}_2 ∨ -b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ false c in DIMACS: 11087 -11088 -11089 0 c -3 does not represent an automaton state. c -( b^{10, 18}_2 ∧ b^{10, 18}_1 ∧ b^{10, 18}_0 ∧ true) c in CNF: c -b^{10, 18}_2 ∨ -b^{10, 18}_1 ∨ -b^{10, 18}_0 ∨ false c in DIMACS: -11087 -11088 -11089 0 c i = 19 c -2+1 --> -1 c ( b^{10, 19}_2 ∧ b^{10, 19}_1 ∧ -b^{10, 19}_0 ∧ p_190) -> ( b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ b^{10, 20}_0) c in CNF: c -b^{10, 19}_2 ∨ -b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ -p_190 ∨ b^{10, 20}_2 c -b^{10, 19}_2 ∨ -b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ -p_190 ∨ -b^{10, 20}_1 c -b^{10, 19}_2 ∨ -b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ -p_190 ∨ b^{10, 20}_0 c in DIMACS: -11090 -11091 11092 -190 11093 0 -11090 -11091 11092 -190 -11094 0 -11090 -11091 11092 -190 11095 0 c -1+1 --> 0 c ( b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ b^{10, 19}_0 ∧ p_190) -> (-b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ -b^{10, 20}_0) c in CNF: c -b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ -p_190 ∨ -b^{10, 20}_2 c -b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ -p_190 ∨ -b^{10, 20}_1 c -b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ -p_190 ∨ -b^{10, 20}_0 c in DIMACS: -11090 11091 -11092 -190 -11093 0 -11090 11091 -11092 -190 -11094 0 -11090 11091 -11092 -190 -11095 0 c 0+1 --> 1 c (-b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ -b^{10, 19}_0 ∧ p_190) -> (-b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ b^{10, 20}_0) c in CNF: c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ -p_190 ∨ -b^{10, 20}_2 c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ -p_190 ∨ -b^{10, 20}_1 c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ -p_190 ∨ b^{10, 20}_0 c in DIMACS: 11090 11091 11092 -190 -11093 0 11090 11091 11092 -190 -11094 0 11090 11091 11092 -190 11095 0 c 1+1 --> 2 c (-b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ b^{10, 19}_0 ∧ p_190) -> (-b^{10, 20}_2 ∧ b^{10, 20}_1 ∧ -b^{10, 20}_0) c in CNF: c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ -p_190 ∨ -b^{10, 20}_2 c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ -p_190 ∨ b^{10, 20}_1 c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ -p_190 ∨ -b^{10, 20}_0 c in DIMACS: 11090 11091 -11092 -190 -11093 0 11090 11091 -11092 -190 11094 0 11090 11091 -11092 -190 -11095 0 c 2+1 --> break c (-b^{10, 19}_2 ∧ b^{10, 19}_1 ∧ -b^{10, 19}_0 ∧ p_190) -> break c in CNF: c b^{10, 19}_2 ∨ -b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ -p_190 ∨ break c in DIMACS: 11090 -11091 11092 -190 1162 0 c 2-1 --> 1 c (-b^{10, 19}_2 ∧ b^{10, 19}_1 ∧ -b^{10, 19}_0 ∧ -p_190) -> (-b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ b^{10, 20}_0) c in CNF: c b^{10, 19}_2 ∨ -b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ p_190 ∨ -b^{10, 20}_2 c b^{10, 19}_2 ∨ -b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ p_190 ∨ -b^{10, 20}_1 c b^{10, 19}_2 ∨ -b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ p_190 ∨ b^{10, 20}_0 c in DIMACS: 11090 -11091 11092 190 -11093 0 11090 -11091 11092 190 -11094 0 11090 -11091 11092 190 11095 0 c 1-1 --> 0 c (-b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ b^{10, 19}_0 ∧ -p_190) -> (-b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ -b^{10, 20}_0) c in CNF: c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ p_190 ∨ -b^{10, 20}_2 c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ p_190 ∨ -b^{10, 20}_1 c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ p_190 ∨ -b^{10, 20}_0 c in DIMACS: 11090 11091 -11092 190 -11093 0 11090 11091 -11092 190 -11094 0 11090 11091 -11092 190 -11095 0 c 0-1 --> -1 c (-b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ -b^{10, 19}_0 ∧ -p_190) -> ( b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ b^{10, 20}_0) c in CNF: c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ p_190 ∨ b^{10, 20}_2 c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ p_190 ∨ -b^{10, 20}_1 c b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ p_190 ∨ b^{10, 20}_0 c in DIMACS: 11090 11091 11092 190 11093 0 11090 11091 11092 190 -11094 0 11090 11091 11092 190 11095 0 c -1-1 --> -2 c ( b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ b^{10, 19}_0 ∧ -p_190) -> ( b^{10, 20}_2 ∧ b^{10, 20}_1 ∧ -b^{10, 20}_0) c in CNF: c -b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ p_190 ∨ b^{10, 20}_2 c -b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ p_190 ∨ b^{10, 20}_1 c -b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ p_190 ∨ -b^{10, 20}_0 c in DIMACS: -11090 11091 -11092 190 11093 0 -11090 11091 -11092 190 11094 0 -11090 11091 -11092 190 -11095 0 c -2-1 --> break c ( b^{10, 19}_2 ∧ b^{10, 19}_1 ∧ -b^{10, 19}_0 ∧ -p_190) -> break c in CNF: c -b^{10, 19}_2 ∨ -b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ p_190 ∨ break c in DIMACS: -11090 -11091 11092 190 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 19}_2 ∧ -b^{10, 19}_1 ∧ -b^{10, 19}_0 ∧ true) c in CNF: c -b^{10, 19}_2 ∨ b^{10, 19}_1 ∨ b^{10, 19}_0 ∨ false c in DIMACS: -11090 11091 11092 0 c 3 does not represent an automaton state. c -(-b^{10, 19}_2 ∧ b^{10, 19}_1 ∧ b^{10, 19}_0 ∧ true) c in CNF: c b^{10, 19}_2 ∨ -b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ false c in DIMACS: 11090 -11091 -11092 0 c -3 does not represent an automaton state. c -( b^{10, 19}_2 ∧ b^{10, 19}_1 ∧ b^{10, 19}_0 ∧ true) c in CNF: c -b^{10, 19}_2 ∨ -b^{10, 19}_1 ∨ -b^{10, 19}_0 ∨ false c in DIMACS: -11090 -11091 -11092 0 c i = 20 c -2+1 --> -1 c ( b^{10, 20}_2 ∧ b^{10, 20}_1 ∧ -b^{10, 20}_0 ∧ p_200) -> ( b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ b^{10, 21}_0) c in CNF: c -b^{10, 20}_2 ∨ -b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ -p_200 ∨ b^{10, 21}_2 c -b^{10, 20}_2 ∨ -b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ -p_200 ∨ -b^{10, 21}_1 c -b^{10, 20}_2 ∨ -b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ -p_200 ∨ b^{10, 21}_0 c in DIMACS: -11093 -11094 11095 -200 11096 0 -11093 -11094 11095 -200 -11097 0 -11093 -11094 11095 -200 11098 0 c -1+1 --> 0 c ( b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ b^{10, 20}_0 ∧ p_200) -> (-b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ -b^{10, 21}_0) c in CNF: c -b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ -p_200 ∨ -b^{10, 21}_2 c -b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ -p_200 ∨ -b^{10, 21}_1 c -b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ -p_200 ∨ -b^{10, 21}_0 c in DIMACS: -11093 11094 -11095 -200 -11096 0 -11093 11094 -11095 -200 -11097 0 -11093 11094 -11095 -200 -11098 0 c 0+1 --> 1 c (-b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ -b^{10, 20}_0 ∧ p_200) -> (-b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ b^{10, 21}_0) c in CNF: c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ -p_200 ∨ -b^{10, 21}_2 c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ -p_200 ∨ -b^{10, 21}_1 c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ -p_200 ∨ b^{10, 21}_0 c in DIMACS: 11093 11094 11095 -200 -11096 0 11093 11094 11095 -200 -11097 0 11093 11094 11095 -200 11098 0 c 1+1 --> 2 c (-b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ b^{10, 20}_0 ∧ p_200) -> (-b^{10, 21}_2 ∧ b^{10, 21}_1 ∧ -b^{10, 21}_0) c in CNF: c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ -p_200 ∨ -b^{10, 21}_2 c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ -p_200 ∨ b^{10, 21}_1 c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ -p_200 ∨ -b^{10, 21}_0 c in DIMACS: 11093 11094 -11095 -200 -11096 0 11093 11094 -11095 -200 11097 0 11093 11094 -11095 -200 -11098 0 c 2+1 --> break c (-b^{10, 20}_2 ∧ b^{10, 20}_1 ∧ -b^{10, 20}_0 ∧ p_200) -> break c in CNF: c b^{10, 20}_2 ∨ -b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ -p_200 ∨ break c in DIMACS: 11093 -11094 11095 -200 1162 0 c 2-1 --> 1 c (-b^{10, 20}_2 ∧ b^{10, 20}_1 ∧ -b^{10, 20}_0 ∧ -p_200) -> (-b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ b^{10, 21}_0) c in CNF: c b^{10, 20}_2 ∨ -b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ p_200 ∨ -b^{10, 21}_2 c b^{10, 20}_2 ∨ -b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ p_200 ∨ -b^{10, 21}_1 c b^{10, 20}_2 ∨ -b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ p_200 ∨ b^{10, 21}_0 c in DIMACS: 11093 -11094 11095 200 -11096 0 11093 -11094 11095 200 -11097 0 11093 -11094 11095 200 11098 0 c 1-1 --> 0 c (-b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ b^{10, 20}_0 ∧ -p_200) -> (-b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ -b^{10, 21}_0) c in CNF: c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ p_200 ∨ -b^{10, 21}_2 c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ p_200 ∨ -b^{10, 21}_1 c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ p_200 ∨ -b^{10, 21}_0 c in DIMACS: 11093 11094 -11095 200 -11096 0 11093 11094 -11095 200 -11097 0 11093 11094 -11095 200 -11098 0 c 0-1 --> -1 c (-b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ -b^{10, 20}_0 ∧ -p_200) -> ( b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ b^{10, 21}_0) c in CNF: c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ p_200 ∨ b^{10, 21}_2 c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ p_200 ∨ -b^{10, 21}_1 c b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ p_200 ∨ b^{10, 21}_0 c in DIMACS: 11093 11094 11095 200 11096 0 11093 11094 11095 200 -11097 0 11093 11094 11095 200 11098 0 c -1-1 --> -2 c ( b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ b^{10, 20}_0 ∧ -p_200) -> ( b^{10, 21}_2 ∧ b^{10, 21}_1 ∧ -b^{10, 21}_0) c in CNF: c -b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ p_200 ∨ b^{10, 21}_2 c -b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ p_200 ∨ b^{10, 21}_1 c -b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ p_200 ∨ -b^{10, 21}_0 c in DIMACS: -11093 11094 -11095 200 11096 0 -11093 11094 -11095 200 11097 0 -11093 11094 -11095 200 -11098 0 c -2-1 --> break c ( b^{10, 20}_2 ∧ b^{10, 20}_1 ∧ -b^{10, 20}_0 ∧ -p_200) -> break c in CNF: c -b^{10, 20}_2 ∨ -b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ p_200 ∨ break c in DIMACS: -11093 -11094 11095 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 20}_2 ∧ -b^{10, 20}_1 ∧ -b^{10, 20}_0 ∧ true) c in CNF: c -b^{10, 20}_2 ∨ b^{10, 20}_1 ∨ b^{10, 20}_0 ∨ false c in DIMACS: -11093 11094 11095 0 c 3 does not represent an automaton state. c -(-b^{10, 20}_2 ∧ b^{10, 20}_1 ∧ b^{10, 20}_0 ∧ true) c in CNF: c b^{10, 20}_2 ∨ -b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ false c in DIMACS: 11093 -11094 -11095 0 c -3 does not represent an automaton state. c -( b^{10, 20}_2 ∧ b^{10, 20}_1 ∧ b^{10, 20}_0 ∧ true) c in CNF: c -b^{10, 20}_2 ∨ -b^{10, 20}_1 ∨ -b^{10, 20}_0 ∨ false c in DIMACS: -11093 -11094 -11095 0 c i = 21 c -2+1 --> -1 c ( b^{10, 21}_2 ∧ b^{10, 21}_1 ∧ -b^{10, 21}_0 ∧ p_210) -> ( b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ b^{10, 22}_0) c in CNF: c -b^{10, 21}_2 ∨ -b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ -p_210 ∨ b^{10, 22}_2 c -b^{10, 21}_2 ∨ -b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ -p_210 ∨ -b^{10, 22}_1 c -b^{10, 21}_2 ∨ -b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ -p_210 ∨ b^{10, 22}_0 c in DIMACS: -11096 -11097 11098 -210 11099 0 -11096 -11097 11098 -210 -11100 0 -11096 -11097 11098 -210 11101 0 c -1+1 --> 0 c ( b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ b^{10, 21}_0 ∧ p_210) -> (-b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ -b^{10, 22}_0) c in CNF: c -b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ -p_210 ∨ -b^{10, 22}_2 c -b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ -p_210 ∨ -b^{10, 22}_1 c -b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ -p_210 ∨ -b^{10, 22}_0 c in DIMACS: -11096 11097 -11098 -210 -11099 0 -11096 11097 -11098 -210 -11100 0 -11096 11097 -11098 -210 -11101 0 c 0+1 --> 1 c (-b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ -b^{10, 21}_0 ∧ p_210) -> (-b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ b^{10, 22}_0) c in CNF: c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ -p_210 ∨ -b^{10, 22}_2 c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ -p_210 ∨ -b^{10, 22}_1 c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ -p_210 ∨ b^{10, 22}_0 c in DIMACS: 11096 11097 11098 -210 -11099 0 11096 11097 11098 -210 -11100 0 11096 11097 11098 -210 11101 0 c 1+1 --> 2 c (-b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ b^{10, 21}_0 ∧ p_210) -> (-b^{10, 22}_2 ∧ b^{10, 22}_1 ∧ -b^{10, 22}_0) c in CNF: c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ -p_210 ∨ -b^{10, 22}_2 c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ -p_210 ∨ b^{10, 22}_1 c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ -p_210 ∨ -b^{10, 22}_0 c in DIMACS: 11096 11097 -11098 -210 -11099 0 11096 11097 -11098 -210 11100 0 11096 11097 -11098 -210 -11101 0 c 2+1 --> break c (-b^{10, 21}_2 ∧ b^{10, 21}_1 ∧ -b^{10, 21}_0 ∧ p_210) -> break c in CNF: c b^{10, 21}_2 ∨ -b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ -p_210 ∨ break c in DIMACS: 11096 -11097 11098 -210 1162 0 c 2-1 --> 1 c (-b^{10, 21}_2 ∧ b^{10, 21}_1 ∧ -b^{10, 21}_0 ∧ -p_210) -> (-b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ b^{10, 22}_0) c in CNF: c b^{10, 21}_2 ∨ -b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ p_210 ∨ -b^{10, 22}_2 c b^{10, 21}_2 ∨ -b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ p_210 ∨ -b^{10, 22}_1 c b^{10, 21}_2 ∨ -b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ p_210 ∨ b^{10, 22}_0 c in DIMACS: 11096 -11097 11098 210 -11099 0 11096 -11097 11098 210 -11100 0 11096 -11097 11098 210 11101 0 c 1-1 --> 0 c (-b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ b^{10, 21}_0 ∧ -p_210) -> (-b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ -b^{10, 22}_0) c in CNF: c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ p_210 ∨ -b^{10, 22}_2 c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ p_210 ∨ -b^{10, 22}_1 c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ p_210 ∨ -b^{10, 22}_0 c in DIMACS: 11096 11097 -11098 210 -11099 0 11096 11097 -11098 210 -11100 0 11096 11097 -11098 210 -11101 0 c 0-1 --> -1 c (-b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ -b^{10, 21}_0 ∧ -p_210) -> ( b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ b^{10, 22}_0) c in CNF: c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ p_210 ∨ b^{10, 22}_2 c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ p_210 ∨ -b^{10, 22}_1 c b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ p_210 ∨ b^{10, 22}_0 c in DIMACS: 11096 11097 11098 210 11099 0 11096 11097 11098 210 -11100 0 11096 11097 11098 210 11101 0 c -1-1 --> -2 c ( b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ b^{10, 21}_0 ∧ -p_210) -> ( b^{10, 22}_2 ∧ b^{10, 22}_1 ∧ -b^{10, 22}_0) c in CNF: c -b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ p_210 ∨ b^{10, 22}_2 c -b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ p_210 ∨ b^{10, 22}_1 c -b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ p_210 ∨ -b^{10, 22}_0 c in DIMACS: -11096 11097 -11098 210 11099 0 -11096 11097 -11098 210 11100 0 -11096 11097 -11098 210 -11101 0 c -2-1 --> break c ( b^{10, 21}_2 ∧ b^{10, 21}_1 ∧ -b^{10, 21}_0 ∧ -p_210) -> break c in CNF: c -b^{10, 21}_2 ∨ -b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ p_210 ∨ break c in DIMACS: -11096 -11097 11098 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 21}_2 ∧ -b^{10, 21}_1 ∧ -b^{10, 21}_0 ∧ true) c in CNF: c -b^{10, 21}_2 ∨ b^{10, 21}_1 ∨ b^{10, 21}_0 ∨ false c in DIMACS: -11096 11097 11098 0 c 3 does not represent an automaton state. c -(-b^{10, 21}_2 ∧ b^{10, 21}_1 ∧ b^{10, 21}_0 ∧ true) c in CNF: c b^{10, 21}_2 ∨ -b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ false c in DIMACS: 11096 -11097 -11098 0 c -3 does not represent an automaton state. c -( b^{10, 21}_2 ∧ b^{10, 21}_1 ∧ b^{10, 21}_0 ∧ true) c in CNF: c -b^{10, 21}_2 ∨ -b^{10, 21}_1 ∨ -b^{10, 21}_0 ∨ false c in DIMACS: -11096 -11097 -11098 0 c i = 22 c -2+1 --> -1 c ( b^{10, 22}_2 ∧ b^{10, 22}_1 ∧ -b^{10, 22}_0 ∧ p_220) -> ( b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ b^{10, 23}_0) c in CNF: c -b^{10, 22}_2 ∨ -b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ -p_220 ∨ b^{10, 23}_2 c -b^{10, 22}_2 ∨ -b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ -p_220 ∨ -b^{10, 23}_1 c -b^{10, 22}_2 ∨ -b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ -p_220 ∨ b^{10, 23}_0 c in DIMACS: -11099 -11100 11101 -220 11102 0 -11099 -11100 11101 -220 -11103 0 -11099 -11100 11101 -220 11104 0 c -1+1 --> 0 c ( b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ b^{10, 22}_0 ∧ p_220) -> (-b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ -b^{10, 23}_0) c in CNF: c -b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ -p_220 ∨ -b^{10, 23}_2 c -b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ -p_220 ∨ -b^{10, 23}_1 c -b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ -p_220 ∨ -b^{10, 23}_0 c in DIMACS: -11099 11100 -11101 -220 -11102 0 -11099 11100 -11101 -220 -11103 0 -11099 11100 -11101 -220 -11104 0 c 0+1 --> 1 c (-b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ -b^{10, 22}_0 ∧ p_220) -> (-b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ b^{10, 23}_0) c in CNF: c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ -p_220 ∨ -b^{10, 23}_2 c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ -p_220 ∨ -b^{10, 23}_1 c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ -p_220 ∨ b^{10, 23}_0 c in DIMACS: 11099 11100 11101 -220 -11102 0 11099 11100 11101 -220 -11103 0 11099 11100 11101 -220 11104 0 c 1+1 --> 2 c (-b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ b^{10, 22}_0 ∧ p_220) -> (-b^{10, 23}_2 ∧ b^{10, 23}_1 ∧ -b^{10, 23}_0) c in CNF: c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ -p_220 ∨ -b^{10, 23}_2 c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ -p_220 ∨ b^{10, 23}_1 c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ -p_220 ∨ -b^{10, 23}_0 c in DIMACS: 11099 11100 -11101 -220 -11102 0 11099 11100 -11101 -220 11103 0 11099 11100 -11101 -220 -11104 0 c 2+1 --> break c (-b^{10, 22}_2 ∧ b^{10, 22}_1 ∧ -b^{10, 22}_0 ∧ p_220) -> break c in CNF: c b^{10, 22}_2 ∨ -b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ -p_220 ∨ break c in DIMACS: 11099 -11100 11101 -220 1162 0 c 2-1 --> 1 c (-b^{10, 22}_2 ∧ b^{10, 22}_1 ∧ -b^{10, 22}_0 ∧ -p_220) -> (-b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ b^{10, 23}_0) c in CNF: c b^{10, 22}_2 ∨ -b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ p_220 ∨ -b^{10, 23}_2 c b^{10, 22}_2 ∨ -b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ p_220 ∨ -b^{10, 23}_1 c b^{10, 22}_2 ∨ -b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ p_220 ∨ b^{10, 23}_0 c in DIMACS: 11099 -11100 11101 220 -11102 0 11099 -11100 11101 220 -11103 0 11099 -11100 11101 220 11104 0 c 1-1 --> 0 c (-b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ b^{10, 22}_0 ∧ -p_220) -> (-b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ -b^{10, 23}_0) c in CNF: c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ p_220 ∨ -b^{10, 23}_2 c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ p_220 ∨ -b^{10, 23}_1 c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ p_220 ∨ -b^{10, 23}_0 c in DIMACS: 11099 11100 -11101 220 -11102 0 11099 11100 -11101 220 -11103 0 11099 11100 -11101 220 -11104 0 c 0-1 --> -1 c (-b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ -b^{10, 22}_0 ∧ -p_220) -> ( b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ b^{10, 23}_0) c in CNF: c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ p_220 ∨ b^{10, 23}_2 c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ p_220 ∨ -b^{10, 23}_1 c b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ p_220 ∨ b^{10, 23}_0 c in DIMACS: 11099 11100 11101 220 11102 0 11099 11100 11101 220 -11103 0 11099 11100 11101 220 11104 0 c -1-1 --> -2 c ( b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ b^{10, 22}_0 ∧ -p_220) -> ( b^{10, 23}_2 ∧ b^{10, 23}_1 ∧ -b^{10, 23}_0) c in CNF: c -b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ p_220 ∨ b^{10, 23}_2 c -b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ p_220 ∨ b^{10, 23}_1 c -b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ p_220 ∨ -b^{10, 23}_0 c in DIMACS: -11099 11100 -11101 220 11102 0 -11099 11100 -11101 220 11103 0 -11099 11100 -11101 220 -11104 0 c -2-1 --> break c ( b^{10, 22}_2 ∧ b^{10, 22}_1 ∧ -b^{10, 22}_0 ∧ -p_220) -> break c in CNF: c -b^{10, 22}_2 ∨ -b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ p_220 ∨ break c in DIMACS: -11099 -11100 11101 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 22}_2 ∧ -b^{10, 22}_1 ∧ -b^{10, 22}_0 ∧ true) c in CNF: c -b^{10, 22}_2 ∨ b^{10, 22}_1 ∨ b^{10, 22}_0 ∨ false c in DIMACS: -11099 11100 11101 0 c 3 does not represent an automaton state. c -(-b^{10, 22}_2 ∧ b^{10, 22}_1 ∧ b^{10, 22}_0 ∧ true) c in CNF: c b^{10, 22}_2 ∨ -b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ false c in DIMACS: 11099 -11100 -11101 0 c -3 does not represent an automaton state. c -( b^{10, 22}_2 ∧ b^{10, 22}_1 ∧ b^{10, 22}_0 ∧ true) c in CNF: c -b^{10, 22}_2 ∨ -b^{10, 22}_1 ∨ -b^{10, 22}_0 ∨ false c in DIMACS: -11099 -11100 -11101 0 c i = 23 c -2+1 --> -1 c ( b^{10, 23}_2 ∧ b^{10, 23}_1 ∧ -b^{10, 23}_0 ∧ p_230) -> ( b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ b^{10, 24}_0) c in CNF: c -b^{10, 23}_2 ∨ -b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ -p_230 ∨ b^{10, 24}_2 c -b^{10, 23}_2 ∨ -b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ -p_230 ∨ -b^{10, 24}_1 c -b^{10, 23}_2 ∨ -b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ -p_230 ∨ b^{10, 24}_0 c in DIMACS: -11102 -11103 11104 -230 11105 0 -11102 -11103 11104 -230 -11106 0 -11102 -11103 11104 -230 11107 0 c -1+1 --> 0 c ( b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ b^{10, 23}_0 ∧ p_230) -> (-b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ -b^{10, 24}_0) c in CNF: c -b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ -p_230 ∨ -b^{10, 24}_2 c -b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ -p_230 ∨ -b^{10, 24}_1 c -b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ -p_230 ∨ -b^{10, 24}_0 c in DIMACS: -11102 11103 -11104 -230 -11105 0 -11102 11103 -11104 -230 -11106 0 -11102 11103 -11104 -230 -11107 0 c 0+1 --> 1 c (-b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ -b^{10, 23}_0 ∧ p_230) -> (-b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ b^{10, 24}_0) c in CNF: c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ -p_230 ∨ -b^{10, 24}_2 c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ -p_230 ∨ -b^{10, 24}_1 c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ -p_230 ∨ b^{10, 24}_0 c in DIMACS: 11102 11103 11104 -230 -11105 0 11102 11103 11104 -230 -11106 0 11102 11103 11104 -230 11107 0 c 1+1 --> 2 c (-b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ b^{10, 23}_0 ∧ p_230) -> (-b^{10, 24}_2 ∧ b^{10, 24}_1 ∧ -b^{10, 24}_0) c in CNF: c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ -p_230 ∨ -b^{10, 24}_2 c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ -p_230 ∨ b^{10, 24}_1 c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ -p_230 ∨ -b^{10, 24}_0 c in DIMACS: 11102 11103 -11104 -230 -11105 0 11102 11103 -11104 -230 11106 0 11102 11103 -11104 -230 -11107 0 c 2+1 --> break c (-b^{10, 23}_2 ∧ b^{10, 23}_1 ∧ -b^{10, 23}_0 ∧ p_230) -> break c in CNF: c b^{10, 23}_2 ∨ -b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ -p_230 ∨ break c in DIMACS: 11102 -11103 11104 -230 1162 0 c 2-1 --> 1 c (-b^{10, 23}_2 ∧ b^{10, 23}_1 ∧ -b^{10, 23}_0 ∧ -p_230) -> (-b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ b^{10, 24}_0) c in CNF: c b^{10, 23}_2 ∨ -b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ p_230 ∨ -b^{10, 24}_2 c b^{10, 23}_2 ∨ -b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ p_230 ∨ -b^{10, 24}_1 c b^{10, 23}_2 ∨ -b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ p_230 ∨ b^{10, 24}_0 c in DIMACS: 11102 -11103 11104 230 -11105 0 11102 -11103 11104 230 -11106 0 11102 -11103 11104 230 11107 0 c 1-1 --> 0 c (-b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ b^{10, 23}_0 ∧ -p_230) -> (-b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ -b^{10, 24}_0) c in CNF: c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ p_230 ∨ -b^{10, 24}_2 c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ p_230 ∨ -b^{10, 24}_1 c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ p_230 ∨ -b^{10, 24}_0 c in DIMACS: 11102 11103 -11104 230 -11105 0 11102 11103 -11104 230 -11106 0 11102 11103 -11104 230 -11107 0 c 0-1 --> -1 c (-b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ -b^{10, 23}_0 ∧ -p_230) -> ( b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ b^{10, 24}_0) c in CNF: c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ p_230 ∨ b^{10, 24}_2 c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ p_230 ∨ -b^{10, 24}_1 c b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ p_230 ∨ b^{10, 24}_0 c in DIMACS: 11102 11103 11104 230 11105 0 11102 11103 11104 230 -11106 0 11102 11103 11104 230 11107 0 c -1-1 --> -2 c ( b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ b^{10, 23}_0 ∧ -p_230) -> ( b^{10, 24}_2 ∧ b^{10, 24}_1 ∧ -b^{10, 24}_0) c in CNF: c -b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ p_230 ∨ b^{10, 24}_2 c -b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ p_230 ∨ b^{10, 24}_1 c -b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ p_230 ∨ -b^{10, 24}_0 c in DIMACS: -11102 11103 -11104 230 11105 0 -11102 11103 -11104 230 11106 0 -11102 11103 -11104 230 -11107 0 c -2-1 --> break c ( b^{10, 23}_2 ∧ b^{10, 23}_1 ∧ -b^{10, 23}_0 ∧ -p_230) -> break c in CNF: c -b^{10, 23}_2 ∨ -b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ p_230 ∨ break c in DIMACS: -11102 -11103 11104 230 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 23}_2 ∧ -b^{10, 23}_1 ∧ -b^{10, 23}_0 ∧ true) c in CNF: c -b^{10, 23}_2 ∨ b^{10, 23}_1 ∨ b^{10, 23}_0 ∨ false c in DIMACS: -11102 11103 11104 0 c 3 does not represent an automaton state. c -(-b^{10, 23}_2 ∧ b^{10, 23}_1 ∧ b^{10, 23}_0 ∧ true) c in CNF: c b^{10, 23}_2 ∨ -b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ false c in DIMACS: 11102 -11103 -11104 0 c -3 does not represent an automaton state. c -( b^{10, 23}_2 ∧ b^{10, 23}_1 ∧ b^{10, 23}_0 ∧ true) c in CNF: c -b^{10, 23}_2 ∨ -b^{10, 23}_1 ∨ -b^{10, 23}_0 ∨ false c in DIMACS: -11102 -11103 -11104 0 c i = 24 c -2+1 --> -1 c ( b^{10, 24}_2 ∧ b^{10, 24}_1 ∧ -b^{10, 24}_0 ∧ p_240) -> ( b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ b^{10, 25}_0) c in CNF: c -b^{10, 24}_2 ∨ -b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ -p_240 ∨ b^{10, 25}_2 c -b^{10, 24}_2 ∨ -b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ -p_240 ∨ -b^{10, 25}_1 c -b^{10, 24}_2 ∨ -b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ -p_240 ∨ b^{10, 25}_0 c in DIMACS: -11105 -11106 11107 -240 11108 0 -11105 -11106 11107 -240 -11109 0 -11105 -11106 11107 -240 11110 0 c -1+1 --> 0 c ( b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ b^{10, 24}_0 ∧ p_240) -> (-b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ -b^{10, 25}_0) c in CNF: c -b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ -p_240 ∨ -b^{10, 25}_2 c -b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ -p_240 ∨ -b^{10, 25}_1 c -b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ -p_240 ∨ -b^{10, 25}_0 c in DIMACS: -11105 11106 -11107 -240 -11108 0 -11105 11106 -11107 -240 -11109 0 -11105 11106 -11107 -240 -11110 0 c 0+1 --> 1 c (-b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ -b^{10, 24}_0 ∧ p_240) -> (-b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ b^{10, 25}_0) c in CNF: c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ -p_240 ∨ -b^{10, 25}_2 c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ -p_240 ∨ -b^{10, 25}_1 c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ -p_240 ∨ b^{10, 25}_0 c in DIMACS: 11105 11106 11107 -240 -11108 0 11105 11106 11107 -240 -11109 0 11105 11106 11107 -240 11110 0 c 1+1 --> 2 c (-b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ b^{10, 24}_0 ∧ p_240) -> (-b^{10, 25}_2 ∧ b^{10, 25}_1 ∧ -b^{10, 25}_0) c in CNF: c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ -p_240 ∨ -b^{10, 25}_2 c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ -p_240 ∨ b^{10, 25}_1 c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ -p_240 ∨ -b^{10, 25}_0 c in DIMACS: 11105 11106 -11107 -240 -11108 0 11105 11106 -11107 -240 11109 0 11105 11106 -11107 -240 -11110 0 c 2+1 --> break c (-b^{10, 24}_2 ∧ b^{10, 24}_1 ∧ -b^{10, 24}_0 ∧ p_240) -> break c in CNF: c b^{10, 24}_2 ∨ -b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ -p_240 ∨ break c in DIMACS: 11105 -11106 11107 -240 1162 0 c 2-1 --> 1 c (-b^{10, 24}_2 ∧ b^{10, 24}_1 ∧ -b^{10, 24}_0 ∧ -p_240) -> (-b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ b^{10, 25}_0) c in CNF: c b^{10, 24}_2 ∨ -b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ p_240 ∨ -b^{10, 25}_2 c b^{10, 24}_2 ∨ -b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ p_240 ∨ -b^{10, 25}_1 c b^{10, 24}_2 ∨ -b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ p_240 ∨ b^{10, 25}_0 c in DIMACS: 11105 -11106 11107 240 -11108 0 11105 -11106 11107 240 -11109 0 11105 -11106 11107 240 11110 0 c 1-1 --> 0 c (-b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ b^{10, 24}_0 ∧ -p_240) -> (-b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ -b^{10, 25}_0) c in CNF: c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ p_240 ∨ -b^{10, 25}_2 c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ p_240 ∨ -b^{10, 25}_1 c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ p_240 ∨ -b^{10, 25}_0 c in DIMACS: 11105 11106 -11107 240 -11108 0 11105 11106 -11107 240 -11109 0 11105 11106 -11107 240 -11110 0 c 0-1 --> -1 c (-b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ -b^{10, 24}_0 ∧ -p_240) -> ( b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ b^{10, 25}_0) c in CNF: c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ p_240 ∨ b^{10, 25}_2 c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ p_240 ∨ -b^{10, 25}_1 c b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ p_240 ∨ b^{10, 25}_0 c in DIMACS: 11105 11106 11107 240 11108 0 11105 11106 11107 240 -11109 0 11105 11106 11107 240 11110 0 c -1-1 --> -2 c ( b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ b^{10, 24}_0 ∧ -p_240) -> ( b^{10, 25}_2 ∧ b^{10, 25}_1 ∧ -b^{10, 25}_0) c in CNF: c -b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ p_240 ∨ b^{10, 25}_2 c -b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ p_240 ∨ b^{10, 25}_1 c -b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ p_240 ∨ -b^{10, 25}_0 c in DIMACS: -11105 11106 -11107 240 11108 0 -11105 11106 -11107 240 11109 0 -11105 11106 -11107 240 -11110 0 c -2-1 --> break c ( b^{10, 24}_2 ∧ b^{10, 24}_1 ∧ -b^{10, 24}_0 ∧ -p_240) -> break c in CNF: c -b^{10, 24}_2 ∨ -b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ p_240 ∨ break c in DIMACS: -11105 -11106 11107 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 24}_2 ∧ -b^{10, 24}_1 ∧ -b^{10, 24}_0 ∧ true) c in CNF: c -b^{10, 24}_2 ∨ b^{10, 24}_1 ∨ b^{10, 24}_0 ∨ false c in DIMACS: -11105 11106 11107 0 c 3 does not represent an automaton state. c -(-b^{10, 24}_2 ∧ b^{10, 24}_1 ∧ b^{10, 24}_0 ∧ true) c in CNF: c b^{10, 24}_2 ∨ -b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ false c in DIMACS: 11105 -11106 -11107 0 c -3 does not represent an automaton state. c -( b^{10, 24}_2 ∧ b^{10, 24}_1 ∧ b^{10, 24}_0 ∧ true) c in CNF: c -b^{10, 24}_2 ∨ -b^{10, 24}_1 ∨ -b^{10, 24}_0 ∨ false c in DIMACS: -11105 -11106 -11107 0 c i = 25 c -2+1 --> -1 c ( b^{10, 25}_2 ∧ b^{10, 25}_1 ∧ -b^{10, 25}_0 ∧ p_250) -> ( b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ b^{10, 26}_0) c in CNF: c -b^{10, 25}_2 ∨ -b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ -p_250 ∨ b^{10, 26}_2 c -b^{10, 25}_2 ∨ -b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ -p_250 ∨ -b^{10, 26}_1 c -b^{10, 25}_2 ∨ -b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ -p_250 ∨ b^{10, 26}_0 c in DIMACS: -11108 -11109 11110 -250 11111 0 -11108 -11109 11110 -250 -11112 0 -11108 -11109 11110 -250 11113 0 c -1+1 --> 0 c ( b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ b^{10, 25}_0 ∧ p_250) -> (-b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ -b^{10, 26}_0) c in CNF: c -b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ -p_250 ∨ -b^{10, 26}_2 c -b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ -p_250 ∨ -b^{10, 26}_1 c -b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ -p_250 ∨ -b^{10, 26}_0 c in DIMACS: -11108 11109 -11110 -250 -11111 0 -11108 11109 -11110 -250 -11112 0 -11108 11109 -11110 -250 -11113 0 c 0+1 --> 1 c (-b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ -b^{10, 25}_0 ∧ p_250) -> (-b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ b^{10, 26}_0) c in CNF: c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ -p_250 ∨ -b^{10, 26}_2 c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ -p_250 ∨ -b^{10, 26}_1 c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ -p_250 ∨ b^{10, 26}_0 c in DIMACS: 11108 11109 11110 -250 -11111 0 11108 11109 11110 -250 -11112 0 11108 11109 11110 -250 11113 0 c 1+1 --> 2 c (-b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ b^{10, 25}_0 ∧ p_250) -> (-b^{10, 26}_2 ∧ b^{10, 26}_1 ∧ -b^{10, 26}_0) c in CNF: c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ -p_250 ∨ -b^{10, 26}_2 c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ -p_250 ∨ b^{10, 26}_1 c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ -p_250 ∨ -b^{10, 26}_0 c in DIMACS: 11108 11109 -11110 -250 -11111 0 11108 11109 -11110 -250 11112 0 11108 11109 -11110 -250 -11113 0 c 2+1 --> break c (-b^{10, 25}_2 ∧ b^{10, 25}_1 ∧ -b^{10, 25}_0 ∧ p_250) -> break c in CNF: c b^{10, 25}_2 ∨ -b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ -p_250 ∨ break c in DIMACS: 11108 -11109 11110 -250 1162 0 c 2-1 --> 1 c (-b^{10, 25}_2 ∧ b^{10, 25}_1 ∧ -b^{10, 25}_0 ∧ -p_250) -> (-b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ b^{10, 26}_0) c in CNF: c b^{10, 25}_2 ∨ -b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ p_250 ∨ -b^{10, 26}_2 c b^{10, 25}_2 ∨ -b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ p_250 ∨ -b^{10, 26}_1 c b^{10, 25}_2 ∨ -b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ p_250 ∨ b^{10, 26}_0 c in DIMACS: 11108 -11109 11110 250 -11111 0 11108 -11109 11110 250 -11112 0 11108 -11109 11110 250 11113 0 c 1-1 --> 0 c (-b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ b^{10, 25}_0 ∧ -p_250) -> (-b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ -b^{10, 26}_0) c in CNF: c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ p_250 ∨ -b^{10, 26}_2 c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ p_250 ∨ -b^{10, 26}_1 c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ p_250 ∨ -b^{10, 26}_0 c in DIMACS: 11108 11109 -11110 250 -11111 0 11108 11109 -11110 250 -11112 0 11108 11109 -11110 250 -11113 0 c 0-1 --> -1 c (-b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ -b^{10, 25}_0 ∧ -p_250) -> ( b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ b^{10, 26}_0) c in CNF: c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ p_250 ∨ b^{10, 26}_2 c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ p_250 ∨ -b^{10, 26}_1 c b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ p_250 ∨ b^{10, 26}_0 c in DIMACS: 11108 11109 11110 250 11111 0 11108 11109 11110 250 -11112 0 11108 11109 11110 250 11113 0 c -1-1 --> -2 c ( b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ b^{10, 25}_0 ∧ -p_250) -> ( b^{10, 26}_2 ∧ b^{10, 26}_1 ∧ -b^{10, 26}_0) c in CNF: c -b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ p_250 ∨ b^{10, 26}_2 c -b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ p_250 ∨ b^{10, 26}_1 c -b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ p_250 ∨ -b^{10, 26}_0 c in DIMACS: -11108 11109 -11110 250 11111 0 -11108 11109 -11110 250 11112 0 -11108 11109 -11110 250 -11113 0 c -2-1 --> break c ( b^{10, 25}_2 ∧ b^{10, 25}_1 ∧ -b^{10, 25}_0 ∧ -p_250) -> break c in CNF: c -b^{10, 25}_2 ∨ -b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ p_250 ∨ break c in DIMACS: -11108 -11109 11110 250 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 25}_2 ∧ -b^{10, 25}_1 ∧ -b^{10, 25}_0 ∧ true) c in CNF: c -b^{10, 25}_2 ∨ b^{10, 25}_1 ∨ b^{10, 25}_0 ∨ false c in DIMACS: -11108 11109 11110 0 c 3 does not represent an automaton state. c -(-b^{10, 25}_2 ∧ b^{10, 25}_1 ∧ b^{10, 25}_0 ∧ true) c in CNF: c b^{10, 25}_2 ∨ -b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ false c in DIMACS: 11108 -11109 -11110 0 c -3 does not represent an automaton state. c -( b^{10, 25}_2 ∧ b^{10, 25}_1 ∧ b^{10, 25}_0 ∧ true) c in CNF: c -b^{10, 25}_2 ∨ -b^{10, 25}_1 ∨ -b^{10, 25}_0 ∨ false c in DIMACS: -11108 -11109 -11110 0 c i = 26 c -2+1 --> -1 c ( b^{10, 26}_2 ∧ b^{10, 26}_1 ∧ -b^{10, 26}_0 ∧ p_260) -> ( b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ b^{10, 27}_0) c in CNF: c -b^{10, 26}_2 ∨ -b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ -p_260 ∨ b^{10, 27}_2 c -b^{10, 26}_2 ∨ -b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ -p_260 ∨ -b^{10, 27}_1 c -b^{10, 26}_2 ∨ -b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ -p_260 ∨ b^{10, 27}_0 c in DIMACS: -11111 -11112 11113 -260 11114 0 -11111 -11112 11113 -260 -11115 0 -11111 -11112 11113 -260 11116 0 c -1+1 --> 0 c ( b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ b^{10, 26}_0 ∧ p_260) -> (-b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ -b^{10, 27}_0) c in CNF: c -b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ -p_260 ∨ -b^{10, 27}_2 c -b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ -p_260 ∨ -b^{10, 27}_1 c -b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ -p_260 ∨ -b^{10, 27}_0 c in DIMACS: -11111 11112 -11113 -260 -11114 0 -11111 11112 -11113 -260 -11115 0 -11111 11112 -11113 -260 -11116 0 c 0+1 --> 1 c (-b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ -b^{10, 26}_0 ∧ p_260) -> (-b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ b^{10, 27}_0) c in CNF: c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ -p_260 ∨ -b^{10, 27}_2 c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ -p_260 ∨ -b^{10, 27}_1 c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ -p_260 ∨ b^{10, 27}_0 c in DIMACS: 11111 11112 11113 -260 -11114 0 11111 11112 11113 -260 -11115 0 11111 11112 11113 -260 11116 0 c 1+1 --> 2 c (-b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ b^{10, 26}_0 ∧ p_260) -> (-b^{10, 27}_2 ∧ b^{10, 27}_1 ∧ -b^{10, 27}_0) c in CNF: c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ -p_260 ∨ -b^{10, 27}_2 c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ -p_260 ∨ b^{10, 27}_1 c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ -p_260 ∨ -b^{10, 27}_0 c in DIMACS: 11111 11112 -11113 -260 -11114 0 11111 11112 -11113 -260 11115 0 11111 11112 -11113 -260 -11116 0 c 2+1 --> break c (-b^{10, 26}_2 ∧ b^{10, 26}_1 ∧ -b^{10, 26}_0 ∧ p_260) -> break c in CNF: c b^{10, 26}_2 ∨ -b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ -p_260 ∨ break c in DIMACS: 11111 -11112 11113 -260 1162 0 c 2-1 --> 1 c (-b^{10, 26}_2 ∧ b^{10, 26}_1 ∧ -b^{10, 26}_0 ∧ -p_260) -> (-b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ b^{10, 27}_0) c in CNF: c b^{10, 26}_2 ∨ -b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ p_260 ∨ -b^{10, 27}_2 c b^{10, 26}_2 ∨ -b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ p_260 ∨ -b^{10, 27}_1 c b^{10, 26}_2 ∨ -b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ p_260 ∨ b^{10, 27}_0 c in DIMACS: 11111 -11112 11113 260 -11114 0 11111 -11112 11113 260 -11115 0 11111 -11112 11113 260 11116 0 c 1-1 --> 0 c (-b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ b^{10, 26}_0 ∧ -p_260) -> (-b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ -b^{10, 27}_0) c in CNF: c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ p_260 ∨ -b^{10, 27}_2 c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ p_260 ∨ -b^{10, 27}_1 c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ p_260 ∨ -b^{10, 27}_0 c in DIMACS: 11111 11112 -11113 260 -11114 0 11111 11112 -11113 260 -11115 0 11111 11112 -11113 260 -11116 0 c 0-1 --> -1 c (-b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ -b^{10, 26}_0 ∧ -p_260) -> ( b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ b^{10, 27}_0) c in CNF: c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ p_260 ∨ b^{10, 27}_2 c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ p_260 ∨ -b^{10, 27}_1 c b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ p_260 ∨ b^{10, 27}_0 c in DIMACS: 11111 11112 11113 260 11114 0 11111 11112 11113 260 -11115 0 11111 11112 11113 260 11116 0 c -1-1 --> -2 c ( b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ b^{10, 26}_0 ∧ -p_260) -> ( b^{10, 27}_2 ∧ b^{10, 27}_1 ∧ -b^{10, 27}_0) c in CNF: c -b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ p_260 ∨ b^{10, 27}_2 c -b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ p_260 ∨ b^{10, 27}_1 c -b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ p_260 ∨ -b^{10, 27}_0 c in DIMACS: -11111 11112 -11113 260 11114 0 -11111 11112 -11113 260 11115 0 -11111 11112 -11113 260 -11116 0 c -2-1 --> break c ( b^{10, 26}_2 ∧ b^{10, 26}_1 ∧ -b^{10, 26}_0 ∧ -p_260) -> break c in CNF: c -b^{10, 26}_2 ∨ -b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ p_260 ∨ break c in DIMACS: -11111 -11112 11113 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 26}_2 ∧ -b^{10, 26}_1 ∧ -b^{10, 26}_0 ∧ true) c in CNF: c -b^{10, 26}_2 ∨ b^{10, 26}_1 ∨ b^{10, 26}_0 ∨ false c in DIMACS: -11111 11112 11113 0 c 3 does not represent an automaton state. c -(-b^{10, 26}_2 ∧ b^{10, 26}_1 ∧ b^{10, 26}_0 ∧ true) c in CNF: c b^{10, 26}_2 ∨ -b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ false c in DIMACS: 11111 -11112 -11113 0 c -3 does not represent an automaton state. c -( b^{10, 26}_2 ∧ b^{10, 26}_1 ∧ b^{10, 26}_0 ∧ true) c in CNF: c -b^{10, 26}_2 ∨ -b^{10, 26}_1 ∨ -b^{10, 26}_0 ∨ false c in DIMACS: -11111 -11112 -11113 0 c i = 27 c -2+1 --> -1 c ( b^{10, 27}_2 ∧ b^{10, 27}_1 ∧ -b^{10, 27}_0 ∧ p_270) -> ( b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ b^{10, 28}_0) c in CNF: c -b^{10, 27}_2 ∨ -b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ -p_270 ∨ b^{10, 28}_2 c -b^{10, 27}_2 ∨ -b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ -p_270 ∨ -b^{10, 28}_1 c -b^{10, 27}_2 ∨ -b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ -p_270 ∨ b^{10, 28}_0 c in DIMACS: -11114 -11115 11116 -270 11117 0 -11114 -11115 11116 -270 -11118 0 -11114 -11115 11116 -270 11119 0 c -1+1 --> 0 c ( b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ b^{10, 27}_0 ∧ p_270) -> (-b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ -b^{10, 28}_0) c in CNF: c -b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ -p_270 ∨ -b^{10, 28}_2 c -b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ -p_270 ∨ -b^{10, 28}_1 c -b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ -p_270 ∨ -b^{10, 28}_0 c in DIMACS: -11114 11115 -11116 -270 -11117 0 -11114 11115 -11116 -270 -11118 0 -11114 11115 -11116 -270 -11119 0 c 0+1 --> 1 c (-b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ -b^{10, 27}_0 ∧ p_270) -> (-b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ b^{10, 28}_0) c in CNF: c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ -p_270 ∨ -b^{10, 28}_2 c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ -p_270 ∨ -b^{10, 28}_1 c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ -p_270 ∨ b^{10, 28}_0 c in DIMACS: 11114 11115 11116 -270 -11117 0 11114 11115 11116 -270 -11118 0 11114 11115 11116 -270 11119 0 c 1+1 --> 2 c (-b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ b^{10, 27}_0 ∧ p_270) -> (-b^{10, 28}_2 ∧ b^{10, 28}_1 ∧ -b^{10, 28}_0) c in CNF: c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ -p_270 ∨ -b^{10, 28}_2 c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ -p_270 ∨ b^{10, 28}_1 c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ -p_270 ∨ -b^{10, 28}_0 c in DIMACS: 11114 11115 -11116 -270 -11117 0 11114 11115 -11116 -270 11118 0 11114 11115 -11116 -270 -11119 0 c 2+1 --> break c (-b^{10, 27}_2 ∧ b^{10, 27}_1 ∧ -b^{10, 27}_0 ∧ p_270) -> break c in CNF: c b^{10, 27}_2 ∨ -b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ -p_270 ∨ break c in DIMACS: 11114 -11115 11116 -270 1162 0 c 2-1 --> 1 c (-b^{10, 27}_2 ∧ b^{10, 27}_1 ∧ -b^{10, 27}_0 ∧ -p_270) -> (-b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ b^{10, 28}_0) c in CNF: c b^{10, 27}_2 ∨ -b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ p_270 ∨ -b^{10, 28}_2 c b^{10, 27}_2 ∨ -b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ p_270 ∨ -b^{10, 28}_1 c b^{10, 27}_2 ∨ -b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ p_270 ∨ b^{10, 28}_0 c in DIMACS: 11114 -11115 11116 270 -11117 0 11114 -11115 11116 270 -11118 0 11114 -11115 11116 270 11119 0 c 1-1 --> 0 c (-b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ b^{10, 27}_0 ∧ -p_270) -> (-b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ -b^{10, 28}_0) c in CNF: c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ p_270 ∨ -b^{10, 28}_2 c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ p_270 ∨ -b^{10, 28}_1 c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ p_270 ∨ -b^{10, 28}_0 c in DIMACS: 11114 11115 -11116 270 -11117 0 11114 11115 -11116 270 -11118 0 11114 11115 -11116 270 -11119 0 c 0-1 --> -1 c (-b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ -b^{10, 27}_0 ∧ -p_270) -> ( b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ b^{10, 28}_0) c in CNF: c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ p_270 ∨ b^{10, 28}_2 c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ p_270 ∨ -b^{10, 28}_1 c b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ p_270 ∨ b^{10, 28}_0 c in DIMACS: 11114 11115 11116 270 11117 0 11114 11115 11116 270 -11118 0 11114 11115 11116 270 11119 0 c -1-1 --> -2 c ( b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ b^{10, 27}_0 ∧ -p_270) -> ( b^{10, 28}_2 ∧ b^{10, 28}_1 ∧ -b^{10, 28}_0) c in CNF: c -b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ p_270 ∨ b^{10, 28}_2 c -b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ p_270 ∨ b^{10, 28}_1 c -b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ p_270 ∨ -b^{10, 28}_0 c in DIMACS: -11114 11115 -11116 270 11117 0 -11114 11115 -11116 270 11118 0 -11114 11115 -11116 270 -11119 0 c -2-1 --> break c ( b^{10, 27}_2 ∧ b^{10, 27}_1 ∧ -b^{10, 27}_0 ∧ -p_270) -> break c in CNF: c -b^{10, 27}_2 ∨ -b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ p_270 ∨ break c in DIMACS: -11114 -11115 11116 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 27}_2 ∧ -b^{10, 27}_1 ∧ -b^{10, 27}_0 ∧ true) c in CNF: c -b^{10, 27}_2 ∨ b^{10, 27}_1 ∨ b^{10, 27}_0 ∨ false c in DIMACS: -11114 11115 11116 0 c 3 does not represent an automaton state. c -(-b^{10, 27}_2 ∧ b^{10, 27}_1 ∧ b^{10, 27}_0 ∧ true) c in CNF: c b^{10, 27}_2 ∨ -b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ false c in DIMACS: 11114 -11115 -11116 0 c -3 does not represent an automaton state. c -( b^{10, 27}_2 ∧ b^{10, 27}_1 ∧ b^{10, 27}_0 ∧ true) c in CNF: c -b^{10, 27}_2 ∨ -b^{10, 27}_1 ∨ -b^{10, 27}_0 ∨ false c in DIMACS: -11114 -11115 -11116 0 c i = 28 c -2+1 --> -1 c ( b^{10, 28}_2 ∧ b^{10, 28}_1 ∧ -b^{10, 28}_0 ∧ p_280) -> ( b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ b^{10, 29}_0) c in CNF: c -b^{10, 28}_2 ∨ -b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ -p_280 ∨ b^{10, 29}_2 c -b^{10, 28}_2 ∨ -b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ -p_280 ∨ -b^{10, 29}_1 c -b^{10, 28}_2 ∨ -b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ -p_280 ∨ b^{10, 29}_0 c in DIMACS: -11117 -11118 11119 -280 11120 0 -11117 -11118 11119 -280 -11121 0 -11117 -11118 11119 -280 11122 0 c -1+1 --> 0 c ( b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ b^{10, 28}_0 ∧ p_280) -> (-b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ -b^{10, 29}_0) c in CNF: c -b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ -p_280 ∨ -b^{10, 29}_2 c -b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ -p_280 ∨ -b^{10, 29}_1 c -b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ -p_280 ∨ -b^{10, 29}_0 c in DIMACS: -11117 11118 -11119 -280 -11120 0 -11117 11118 -11119 -280 -11121 0 -11117 11118 -11119 -280 -11122 0 c 0+1 --> 1 c (-b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ -b^{10, 28}_0 ∧ p_280) -> (-b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ b^{10, 29}_0) c in CNF: c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ -p_280 ∨ -b^{10, 29}_2 c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ -p_280 ∨ -b^{10, 29}_1 c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ -p_280 ∨ b^{10, 29}_0 c in DIMACS: 11117 11118 11119 -280 -11120 0 11117 11118 11119 -280 -11121 0 11117 11118 11119 -280 11122 0 c 1+1 --> 2 c (-b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ b^{10, 28}_0 ∧ p_280) -> (-b^{10, 29}_2 ∧ b^{10, 29}_1 ∧ -b^{10, 29}_0) c in CNF: c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ -p_280 ∨ -b^{10, 29}_2 c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ -p_280 ∨ b^{10, 29}_1 c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ -p_280 ∨ -b^{10, 29}_0 c in DIMACS: 11117 11118 -11119 -280 -11120 0 11117 11118 -11119 -280 11121 0 11117 11118 -11119 -280 -11122 0 c 2+1 --> break c (-b^{10, 28}_2 ∧ b^{10, 28}_1 ∧ -b^{10, 28}_0 ∧ p_280) -> break c in CNF: c b^{10, 28}_2 ∨ -b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ -p_280 ∨ break c in DIMACS: 11117 -11118 11119 -280 1162 0 c 2-1 --> 1 c (-b^{10, 28}_2 ∧ b^{10, 28}_1 ∧ -b^{10, 28}_0 ∧ -p_280) -> (-b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ b^{10, 29}_0) c in CNF: c b^{10, 28}_2 ∨ -b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ p_280 ∨ -b^{10, 29}_2 c b^{10, 28}_2 ∨ -b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ p_280 ∨ -b^{10, 29}_1 c b^{10, 28}_2 ∨ -b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ p_280 ∨ b^{10, 29}_0 c in DIMACS: 11117 -11118 11119 280 -11120 0 11117 -11118 11119 280 -11121 0 11117 -11118 11119 280 11122 0 c 1-1 --> 0 c (-b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ b^{10, 28}_0 ∧ -p_280) -> (-b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ -b^{10, 29}_0) c in CNF: c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ p_280 ∨ -b^{10, 29}_2 c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ p_280 ∨ -b^{10, 29}_1 c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ p_280 ∨ -b^{10, 29}_0 c in DIMACS: 11117 11118 -11119 280 -11120 0 11117 11118 -11119 280 -11121 0 11117 11118 -11119 280 -11122 0 c 0-1 --> -1 c (-b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ -b^{10, 28}_0 ∧ -p_280) -> ( b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ b^{10, 29}_0) c in CNF: c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ p_280 ∨ b^{10, 29}_2 c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ p_280 ∨ -b^{10, 29}_1 c b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ p_280 ∨ b^{10, 29}_0 c in DIMACS: 11117 11118 11119 280 11120 0 11117 11118 11119 280 -11121 0 11117 11118 11119 280 11122 0 c -1-1 --> -2 c ( b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ b^{10, 28}_0 ∧ -p_280) -> ( b^{10, 29}_2 ∧ b^{10, 29}_1 ∧ -b^{10, 29}_0) c in CNF: c -b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ p_280 ∨ b^{10, 29}_2 c -b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ p_280 ∨ b^{10, 29}_1 c -b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ p_280 ∨ -b^{10, 29}_0 c in DIMACS: -11117 11118 -11119 280 11120 0 -11117 11118 -11119 280 11121 0 -11117 11118 -11119 280 -11122 0 c -2-1 --> break c ( b^{10, 28}_2 ∧ b^{10, 28}_1 ∧ -b^{10, 28}_0 ∧ -p_280) -> break c in CNF: c -b^{10, 28}_2 ∨ -b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ p_280 ∨ break c in DIMACS: -11117 -11118 11119 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 28}_2 ∧ -b^{10, 28}_1 ∧ -b^{10, 28}_0 ∧ true) c in CNF: c -b^{10, 28}_2 ∨ b^{10, 28}_1 ∨ b^{10, 28}_0 ∨ false c in DIMACS: -11117 11118 11119 0 c 3 does not represent an automaton state. c -(-b^{10, 28}_2 ∧ b^{10, 28}_1 ∧ b^{10, 28}_0 ∧ true) c in CNF: c b^{10, 28}_2 ∨ -b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ false c in DIMACS: 11117 -11118 -11119 0 c -3 does not represent an automaton state. c -( b^{10, 28}_2 ∧ b^{10, 28}_1 ∧ b^{10, 28}_0 ∧ true) c in CNF: c -b^{10, 28}_2 ∨ -b^{10, 28}_1 ∨ -b^{10, 28}_0 ∨ false c in DIMACS: -11117 -11118 -11119 0 c i = 29 c -2+1 --> -1 c ( b^{10, 29}_2 ∧ b^{10, 29}_1 ∧ -b^{10, 29}_0 ∧ p_290) -> ( b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ b^{10, 30}_0) c in CNF: c -b^{10, 29}_2 ∨ -b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ -p_290 ∨ b^{10, 30}_2 c -b^{10, 29}_2 ∨ -b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ -p_290 ∨ -b^{10, 30}_1 c -b^{10, 29}_2 ∨ -b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ -p_290 ∨ b^{10, 30}_0 c in DIMACS: -11120 -11121 11122 -290 11123 0 -11120 -11121 11122 -290 -11124 0 -11120 -11121 11122 -290 11125 0 c -1+1 --> 0 c ( b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ b^{10, 29}_0 ∧ p_290) -> (-b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ -b^{10, 30}_0) c in CNF: c -b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ -p_290 ∨ -b^{10, 30}_2 c -b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ -p_290 ∨ -b^{10, 30}_1 c -b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ -p_290 ∨ -b^{10, 30}_0 c in DIMACS: -11120 11121 -11122 -290 -11123 0 -11120 11121 -11122 -290 -11124 0 -11120 11121 -11122 -290 -11125 0 c 0+1 --> 1 c (-b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ -b^{10, 29}_0 ∧ p_290) -> (-b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ b^{10, 30}_0) c in CNF: c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ -p_290 ∨ -b^{10, 30}_2 c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ -p_290 ∨ -b^{10, 30}_1 c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ -p_290 ∨ b^{10, 30}_0 c in DIMACS: 11120 11121 11122 -290 -11123 0 11120 11121 11122 -290 -11124 0 11120 11121 11122 -290 11125 0 c 1+1 --> 2 c (-b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ b^{10, 29}_0 ∧ p_290) -> (-b^{10, 30}_2 ∧ b^{10, 30}_1 ∧ -b^{10, 30}_0) c in CNF: c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ -p_290 ∨ -b^{10, 30}_2 c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ -p_290 ∨ b^{10, 30}_1 c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ -p_290 ∨ -b^{10, 30}_0 c in DIMACS: 11120 11121 -11122 -290 -11123 0 11120 11121 -11122 -290 11124 0 11120 11121 -11122 -290 -11125 0 c 2+1 --> break c (-b^{10, 29}_2 ∧ b^{10, 29}_1 ∧ -b^{10, 29}_0 ∧ p_290) -> break c in CNF: c b^{10, 29}_2 ∨ -b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ -p_290 ∨ break c in DIMACS: 11120 -11121 11122 -290 1162 0 c 2-1 --> 1 c (-b^{10, 29}_2 ∧ b^{10, 29}_1 ∧ -b^{10, 29}_0 ∧ -p_290) -> (-b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ b^{10, 30}_0) c in CNF: c b^{10, 29}_2 ∨ -b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ p_290 ∨ -b^{10, 30}_2 c b^{10, 29}_2 ∨ -b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ p_290 ∨ -b^{10, 30}_1 c b^{10, 29}_2 ∨ -b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ p_290 ∨ b^{10, 30}_0 c in DIMACS: 11120 -11121 11122 290 -11123 0 11120 -11121 11122 290 -11124 0 11120 -11121 11122 290 11125 0 c 1-1 --> 0 c (-b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ b^{10, 29}_0 ∧ -p_290) -> (-b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ -b^{10, 30}_0) c in CNF: c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ p_290 ∨ -b^{10, 30}_2 c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ p_290 ∨ -b^{10, 30}_1 c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ p_290 ∨ -b^{10, 30}_0 c in DIMACS: 11120 11121 -11122 290 -11123 0 11120 11121 -11122 290 -11124 0 11120 11121 -11122 290 -11125 0 c 0-1 --> -1 c (-b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ -b^{10, 29}_0 ∧ -p_290) -> ( b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ b^{10, 30}_0) c in CNF: c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ p_290 ∨ b^{10, 30}_2 c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ p_290 ∨ -b^{10, 30}_1 c b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ p_290 ∨ b^{10, 30}_0 c in DIMACS: 11120 11121 11122 290 11123 0 11120 11121 11122 290 -11124 0 11120 11121 11122 290 11125 0 c -1-1 --> -2 c ( b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ b^{10, 29}_0 ∧ -p_290) -> ( b^{10, 30}_2 ∧ b^{10, 30}_1 ∧ -b^{10, 30}_0) c in CNF: c -b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ p_290 ∨ b^{10, 30}_2 c -b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ p_290 ∨ b^{10, 30}_1 c -b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ p_290 ∨ -b^{10, 30}_0 c in DIMACS: -11120 11121 -11122 290 11123 0 -11120 11121 -11122 290 11124 0 -11120 11121 -11122 290 -11125 0 c -2-1 --> break c ( b^{10, 29}_2 ∧ b^{10, 29}_1 ∧ -b^{10, 29}_0 ∧ -p_290) -> break c in CNF: c -b^{10, 29}_2 ∨ -b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ p_290 ∨ break c in DIMACS: -11120 -11121 11122 290 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 29}_2 ∧ -b^{10, 29}_1 ∧ -b^{10, 29}_0 ∧ true) c in CNF: c -b^{10, 29}_2 ∨ b^{10, 29}_1 ∨ b^{10, 29}_0 ∨ false c in DIMACS: -11120 11121 11122 0 c 3 does not represent an automaton state. c -(-b^{10, 29}_2 ∧ b^{10, 29}_1 ∧ b^{10, 29}_0 ∧ true) c in CNF: c b^{10, 29}_2 ∨ -b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ false c in DIMACS: 11120 -11121 -11122 0 c -3 does not represent an automaton state. c -( b^{10, 29}_2 ∧ b^{10, 29}_1 ∧ b^{10, 29}_0 ∧ true) c in CNF: c -b^{10, 29}_2 ∨ -b^{10, 29}_1 ∨ -b^{10, 29}_0 ∨ false c in DIMACS: -11120 -11121 -11122 0 c i = 30 c -2+1 --> -1 c ( b^{10, 30}_2 ∧ b^{10, 30}_1 ∧ -b^{10, 30}_0 ∧ p_300) -> ( b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ b^{10, 31}_0) c in CNF: c -b^{10, 30}_2 ∨ -b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ -p_300 ∨ b^{10, 31}_2 c -b^{10, 30}_2 ∨ -b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ -p_300 ∨ -b^{10, 31}_1 c -b^{10, 30}_2 ∨ -b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ -p_300 ∨ b^{10, 31}_0 c in DIMACS: -11123 -11124 11125 -300 11126 0 -11123 -11124 11125 -300 -11127 0 -11123 -11124 11125 -300 11128 0 c -1+1 --> 0 c ( b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ b^{10, 30}_0 ∧ p_300) -> (-b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ -b^{10, 31}_0) c in CNF: c -b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ -p_300 ∨ -b^{10, 31}_2 c -b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ -p_300 ∨ -b^{10, 31}_1 c -b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ -p_300 ∨ -b^{10, 31}_0 c in DIMACS: -11123 11124 -11125 -300 -11126 0 -11123 11124 -11125 -300 -11127 0 -11123 11124 -11125 -300 -11128 0 c 0+1 --> 1 c (-b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ -b^{10, 30}_0 ∧ p_300) -> (-b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ b^{10, 31}_0) c in CNF: c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ -p_300 ∨ -b^{10, 31}_2 c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ -p_300 ∨ -b^{10, 31}_1 c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ -p_300 ∨ b^{10, 31}_0 c in DIMACS: 11123 11124 11125 -300 -11126 0 11123 11124 11125 -300 -11127 0 11123 11124 11125 -300 11128 0 c 1+1 --> 2 c (-b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ b^{10, 30}_0 ∧ p_300) -> (-b^{10, 31}_2 ∧ b^{10, 31}_1 ∧ -b^{10, 31}_0) c in CNF: c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ -p_300 ∨ -b^{10, 31}_2 c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ -p_300 ∨ b^{10, 31}_1 c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ -p_300 ∨ -b^{10, 31}_0 c in DIMACS: 11123 11124 -11125 -300 -11126 0 11123 11124 -11125 -300 11127 0 11123 11124 -11125 -300 -11128 0 c 2+1 --> break c (-b^{10, 30}_2 ∧ b^{10, 30}_1 ∧ -b^{10, 30}_0 ∧ p_300) -> break c in CNF: c b^{10, 30}_2 ∨ -b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ -p_300 ∨ break c in DIMACS: 11123 -11124 11125 -300 1162 0 c 2-1 --> 1 c (-b^{10, 30}_2 ∧ b^{10, 30}_1 ∧ -b^{10, 30}_0 ∧ -p_300) -> (-b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ b^{10, 31}_0) c in CNF: c b^{10, 30}_2 ∨ -b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ p_300 ∨ -b^{10, 31}_2 c b^{10, 30}_2 ∨ -b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ p_300 ∨ -b^{10, 31}_1 c b^{10, 30}_2 ∨ -b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ p_300 ∨ b^{10, 31}_0 c in DIMACS: 11123 -11124 11125 300 -11126 0 11123 -11124 11125 300 -11127 0 11123 -11124 11125 300 11128 0 c 1-1 --> 0 c (-b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ b^{10, 30}_0 ∧ -p_300) -> (-b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ -b^{10, 31}_0) c in CNF: c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ p_300 ∨ -b^{10, 31}_2 c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ p_300 ∨ -b^{10, 31}_1 c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ p_300 ∨ -b^{10, 31}_0 c in DIMACS: 11123 11124 -11125 300 -11126 0 11123 11124 -11125 300 -11127 0 11123 11124 -11125 300 -11128 0 c 0-1 --> -1 c (-b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ -b^{10, 30}_0 ∧ -p_300) -> ( b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ b^{10, 31}_0) c in CNF: c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ p_300 ∨ b^{10, 31}_2 c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ p_300 ∨ -b^{10, 31}_1 c b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ p_300 ∨ b^{10, 31}_0 c in DIMACS: 11123 11124 11125 300 11126 0 11123 11124 11125 300 -11127 0 11123 11124 11125 300 11128 0 c -1-1 --> -2 c ( b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ b^{10, 30}_0 ∧ -p_300) -> ( b^{10, 31}_2 ∧ b^{10, 31}_1 ∧ -b^{10, 31}_0) c in CNF: c -b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ p_300 ∨ b^{10, 31}_2 c -b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ p_300 ∨ b^{10, 31}_1 c -b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ p_300 ∨ -b^{10, 31}_0 c in DIMACS: -11123 11124 -11125 300 11126 0 -11123 11124 -11125 300 11127 0 -11123 11124 -11125 300 -11128 0 c -2-1 --> break c ( b^{10, 30}_2 ∧ b^{10, 30}_1 ∧ -b^{10, 30}_0 ∧ -p_300) -> break c in CNF: c -b^{10, 30}_2 ∨ -b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ p_300 ∨ break c in DIMACS: -11123 -11124 11125 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 30}_2 ∧ -b^{10, 30}_1 ∧ -b^{10, 30}_0 ∧ true) c in CNF: c -b^{10, 30}_2 ∨ b^{10, 30}_1 ∨ b^{10, 30}_0 ∨ false c in DIMACS: -11123 11124 11125 0 c 3 does not represent an automaton state. c -(-b^{10, 30}_2 ∧ b^{10, 30}_1 ∧ b^{10, 30}_0 ∧ true) c in CNF: c b^{10, 30}_2 ∨ -b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ false c in DIMACS: 11123 -11124 -11125 0 c -3 does not represent an automaton state. c -( b^{10, 30}_2 ∧ b^{10, 30}_1 ∧ b^{10, 30}_0 ∧ true) c in CNF: c -b^{10, 30}_2 ∨ -b^{10, 30}_1 ∨ -b^{10, 30}_0 ∨ false c in DIMACS: -11123 -11124 -11125 0 c i = 31 c -2+1 --> -1 c ( b^{10, 31}_2 ∧ b^{10, 31}_1 ∧ -b^{10, 31}_0 ∧ p_310) -> ( b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ b^{10, 32}_0) c in CNF: c -b^{10, 31}_2 ∨ -b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ -p_310 ∨ b^{10, 32}_2 c -b^{10, 31}_2 ∨ -b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ -p_310 ∨ -b^{10, 32}_1 c -b^{10, 31}_2 ∨ -b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ -p_310 ∨ b^{10, 32}_0 c in DIMACS: -11126 -11127 11128 -310 11129 0 -11126 -11127 11128 -310 -11130 0 -11126 -11127 11128 -310 11131 0 c -1+1 --> 0 c ( b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ b^{10, 31}_0 ∧ p_310) -> (-b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ -b^{10, 32}_0) c in CNF: c -b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ -p_310 ∨ -b^{10, 32}_2 c -b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ -p_310 ∨ -b^{10, 32}_1 c -b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ -p_310 ∨ -b^{10, 32}_0 c in DIMACS: -11126 11127 -11128 -310 -11129 0 -11126 11127 -11128 -310 -11130 0 -11126 11127 -11128 -310 -11131 0 c 0+1 --> 1 c (-b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ -b^{10, 31}_0 ∧ p_310) -> (-b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ b^{10, 32}_0) c in CNF: c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ -p_310 ∨ -b^{10, 32}_2 c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ -p_310 ∨ -b^{10, 32}_1 c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ -p_310 ∨ b^{10, 32}_0 c in DIMACS: 11126 11127 11128 -310 -11129 0 11126 11127 11128 -310 -11130 0 11126 11127 11128 -310 11131 0 c 1+1 --> 2 c (-b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ b^{10, 31}_0 ∧ p_310) -> (-b^{10, 32}_2 ∧ b^{10, 32}_1 ∧ -b^{10, 32}_0) c in CNF: c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ -p_310 ∨ -b^{10, 32}_2 c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ -p_310 ∨ b^{10, 32}_1 c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ -p_310 ∨ -b^{10, 32}_0 c in DIMACS: 11126 11127 -11128 -310 -11129 0 11126 11127 -11128 -310 11130 0 11126 11127 -11128 -310 -11131 0 c 2+1 --> break c (-b^{10, 31}_2 ∧ b^{10, 31}_1 ∧ -b^{10, 31}_0 ∧ p_310) -> break c in CNF: c b^{10, 31}_2 ∨ -b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ -p_310 ∨ break c in DIMACS: 11126 -11127 11128 -310 1162 0 c 2-1 --> 1 c (-b^{10, 31}_2 ∧ b^{10, 31}_1 ∧ -b^{10, 31}_0 ∧ -p_310) -> (-b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ b^{10, 32}_0) c in CNF: c b^{10, 31}_2 ∨ -b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ p_310 ∨ -b^{10, 32}_2 c b^{10, 31}_2 ∨ -b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ p_310 ∨ -b^{10, 32}_1 c b^{10, 31}_2 ∨ -b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ p_310 ∨ b^{10, 32}_0 c in DIMACS: 11126 -11127 11128 310 -11129 0 11126 -11127 11128 310 -11130 0 11126 -11127 11128 310 11131 0 c 1-1 --> 0 c (-b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ b^{10, 31}_0 ∧ -p_310) -> (-b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ -b^{10, 32}_0) c in CNF: c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ p_310 ∨ -b^{10, 32}_2 c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ p_310 ∨ -b^{10, 32}_1 c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ p_310 ∨ -b^{10, 32}_0 c in DIMACS: 11126 11127 -11128 310 -11129 0 11126 11127 -11128 310 -11130 0 11126 11127 -11128 310 -11131 0 c 0-1 --> -1 c (-b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ -b^{10, 31}_0 ∧ -p_310) -> ( b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ b^{10, 32}_0) c in CNF: c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ p_310 ∨ b^{10, 32}_2 c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ p_310 ∨ -b^{10, 32}_1 c b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ p_310 ∨ b^{10, 32}_0 c in DIMACS: 11126 11127 11128 310 11129 0 11126 11127 11128 310 -11130 0 11126 11127 11128 310 11131 0 c -1-1 --> -2 c ( b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ b^{10, 31}_0 ∧ -p_310) -> ( b^{10, 32}_2 ∧ b^{10, 32}_1 ∧ -b^{10, 32}_0) c in CNF: c -b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ p_310 ∨ b^{10, 32}_2 c -b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ p_310 ∨ b^{10, 32}_1 c -b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ p_310 ∨ -b^{10, 32}_0 c in DIMACS: -11126 11127 -11128 310 11129 0 -11126 11127 -11128 310 11130 0 -11126 11127 -11128 310 -11131 0 c -2-1 --> break c ( b^{10, 31}_2 ∧ b^{10, 31}_1 ∧ -b^{10, 31}_0 ∧ -p_310) -> break c in CNF: c -b^{10, 31}_2 ∨ -b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ p_310 ∨ break c in DIMACS: -11126 -11127 11128 310 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 31}_2 ∧ -b^{10, 31}_1 ∧ -b^{10, 31}_0 ∧ true) c in CNF: c -b^{10, 31}_2 ∨ b^{10, 31}_1 ∨ b^{10, 31}_0 ∨ false c in DIMACS: -11126 11127 11128 0 c 3 does not represent an automaton state. c -(-b^{10, 31}_2 ∧ b^{10, 31}_1 ∧ b^{10, 31}_0 ∧ true) c in CNF: c b^{10, 31}_2 ∨ -b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ false c in DIMACS: 11126 -11127 -11128 0 c -3 does not represent an automaton state. c -( b^{10, 31}_2 ∧ b^{10, 31}_1 ∧ b^{10, 31}_0 ∧ true) c in CNF: c -b^{10, 31}_2 ∨ -b^{10, 31}_1 ∨ -b^{10, 31}_0 ∨ false c in DIMACS: -11126 -11127 -11128 0 c i = 32 c -2+1 --> -1 c ( b^{10, 32}_2 ∧ b^{10, 32}_1 ∧ -b^{10, 32}_0 ∧ p_320) -> ( b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ b^{10, 33}_0) c in CNF: c -b^{10, 32}_2 ∨ -b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ -p_320 ∨ b^{10, 33}_2 c -b^{10, 32}_2 ∨ -b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ -p_320 ∨ -b^{10, 33}_1 c -b^{10, 32}_2 ∨ -b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ -p_320 ∨ b^{10, 33}_0 c in DIMACS: -11129 -11130 11131 -320 11132 0 -11129 -11130 11131 -320 -11133 0 -11129 -11130 11131 -320 11134 0 c -1+1 --> 0 c ( b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ b^{10, 32}_0 ∧ p_320) -> (-b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ -b^{10, 33}_0) c in CNF: c -b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ -p_320 ∨ -b^{10, 33}_2 c -b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ -p_320 ∨ -b^{10, 33}_1 c -b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ -p_320 ∨ -b^{10, 33}_0 c in DIMACS: -11129 11130 -11131 -320 -11132 0 -11129 11130 -11131 -320 -11133 0 -11129 11130 -11131 -320 -11134 0 c 0+1 --> 1 c (-b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ -b^{10, 32}_0 ∧ p_320) -> (-b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ b^{10, 33}_0) c in CNF: c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ -p_320 ∨ -b^{10, 33}_2 c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ -p_320 ∨ -b^{10, 33}_1 c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ -p_320 ∨ b^{10, 33}_0 c in DIMACS: 11129 11130 11131 -320 -11132 0 11129 11130 11131 -320 -11133 0 11129 11130 11131 -320 11134 0 c 1+1 --> 2 c (-b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ b^{10, 32}_0 ∧ p_320) -> (-b^{10, 33}_2 ∧ b^{10, 33}_1 ∧ -b^{10, 33}_0) c in CNF: c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ -p_320 ∨ -b^{10, 33}_2 c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ -p_320 ∨ b^{10, 33}_1 c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ -p_320 ∨ -b^{10, 33}_0 c in DIMACS: 11129 11130 -11131 -320 -11132 0 11129 11130 -11131 -320 11133 0 11129 11130 -11131 -320 -11134 0 c 2+1 --> break c (-b^{10, 32}_2 ∧ b^{10, 32}_1 ∧ -b^{10, 32}_0 ∧ p_320) -> break c in CNF: c b^{10, 32}_2 ∨ -b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ -p_320 ∨ break c in DIMACS: 11129 -11130 11131 -320 1162 0 c 2-1 --> 1 c (-b^{10, 32}_2 ∧ b^{10, 32}_1 ∧ -b^{10, 32}_0 ∧ -p_320) -> (-b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ b^{10, 33}_0) c in CNF: c b^{10, 32}_2 ∨ -b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ p_320 ∨ -b^{10, 33}_2 c b^{10, 32}_2 ∨ -b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ p_320 ∨ -b^{10, 33}_1 c b^{10, 32}_2 ∨ -b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ p_320 ∨ b^{10, 33}_0 c in DIMACS: 11129 -11130 11131 320 -11132 0 11129 -11130 11131 320 -11133 0 11129 -11130 11131 320 11134 0 c 1-1 --> 0 c (-b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ b^{10, 32}_0 ∧ -p_320) -> (-b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ -b^{10, 33}_0) c in CNF: c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ p_320 ∨ -b^{10, 33}_2 c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ p_320 ∨ -b^{10, 33}_1 c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ p_320 ∨ -b^{10, 33}_0 c in DIMACS: 11129 11130 -11131 320 -11132 0 11129 11130 -11131 320 -11133 0 11129 11130 -11131 320 -11134 0 c 0-1 --> -1 c (-b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ -b^{10, 32}_0 ∧ -p_320) -> ( b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ b^{10, 33}_0) c in CNF: c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ p_320 ∨ b^{10, 33}_2 c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ p_320 ∨ -b^{10, 33}_1 c b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ p_320 ∨ b^{10, 33}_0 c in DIMACS: 11129 11130 11131 320 11132 0 11129 11130 11131 320 -11133 0 11129 11130 11131 320 11134 0 c -1-1 --> -2 c ( b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ b^{10, 32}_0 ∧ -p_320) -> ( b^{10, 33}_2 ∧ b^{10, 33}_1 ∧ -b^{10, 33}_0) c in CNF: c -b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ p_320 ∨ b^{10, 33}_2 c -b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ p_320 ∨ b^{10, 33}_1 c -b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ p_320 ∨ -b^{10, 33}_0 c in DIMACS: -11129 11130 -11131 320 11132 0 -11129 11130 -11131 320 11133 0 -11129 11130 -11131 320 -11134 0 c -2-1 --> break c ( b^{10, 32}_2 ∧ b^{10, 32}_1 ∧ -b^{10, 32}_0 ∧ -p_320) -> break c in CNF: c -b^{10, 32}_2 ∨ -b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ p_320 ∨ break c in DIMACS: -11129 -11130 11131 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 32}_2 ∧ -b^{10, 32}_1 ∧ -b^{10, 32}_0 ∧ true) c in CNF: c -b^{10, 32}_2 ∨ b^{10, 32}_1 ∨ b^{10, 32}_0 ∨ false c in DIMACS: -11129 11130 11131 0 c 3 does not represent an automaton state. c -(-b^{10, 32}_2 ∧ b^{10, 32}_1 ∧ b^{10, 32}_0 ∧ true) c in CNF: c b^{10, 32}_2 ∨ -b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ false c in DIMACS: 11129 -11130 -11131 0 c -3 does not represent an automaton state. c -( b^{10, 32}_2 ∧ b^{10, 32}_1 ∧ b^{10, 32}_0 ∧ true) c in CNF: c -b^{10, 32}_2 ∨ -b^{10, 32}_1 ∨ -b^{10, 32}_0 ∨ false c in DIMACS: -11129 -11130 -11131 0 c i = 33 c -2+1 --> -1 c ( b^{10, 33}_2 ∧ b^{10, 33}_1 ∧ -b^{10, 33}_0 ∧ p_330) -> ( b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ b^{10, 34}_0) c in CNF: c -b^{10, 33}_2 ∨ -b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ -p_330 ∨ b^{10, 34}_2 c -b^{10, 33}_2 ∨ -b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ -p_330 ∨ -b^{10, 34}_1 c -b^{10, 33}_2 ∨ -b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ -p_330 ∨ b^{10, 34}_0 c in DIMACS: -11132 -11133 11134 -330 11135 0 -11132 -11133 11134 -330 -11136 0 -11132 -11133 11134 -330 11137 0 c -1+1 --> 0 c ( b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ b^{10, 33}_0 ∧ p_330) -> (-b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ -b^{10, 34}_0) c in CNF: c -b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ -p_330 ∨ -b^{10, 34}_2 c -b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ -p_330 ∨ -b^{10, 34}_1 c -b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ -p_330 ∨ -b^{10, 34}_0 c in DIMACS: -11132 11133 -11134 -330 -11135 0 -11132 11133 -11134 -330 -11136 0 -11132 11133 -11134 -330 -11137 0 c 0+1 --> 1 c (-b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ -b^{10, 33}_0 ∧ p_330) -> (-b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ b^{10, 34}_0) c in CNF: c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ -p_330 ∨ -b^{10, 34}_2 c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ -p_330 ∨ -b^{10, 34}_1 c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ -p_330 ∨ b^{10, 34}_0 c in DIMACS: 11132 11133 11134 -330 -11135 0 11132 11133 11134 -330 -11136 0 11132 11133 11134 -330 11137 0 c 1+1 --> 2 c (-b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ b^{10, 33}_0 ∧ p_330) -> (-b^{10, 34}_2 ∧ b^{10, 34}_1 ∧ -b^{10, 34}_0) c in CNF: c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ -p_330 ∨ -b^{10, 34}_2 c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ -p_330 ∨ b^{10, 34}_1 c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ -p_330 ∨ -b^{10, 34}_0 c in DIMACS: 11132 11133 -11134 -330 -11135 0 11132 11133 -11134 -330 11136 0 11132 11133 -11134 -330 -11137 0 c 2+1 --> break c (-b^{10, 33}_2 ∧ b^{10, 33}_1 ∧ -b^{10, 33}_0 ∧ p_330) -> break c in CNF: c b^{10, 33}_2 ∨ -b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ -p_330 ∨ break c in DIMACS: 11132 -11133 11134 -330 1162 0 c 2-1 --> 1 c (-b^{10, 33}_2 ∧ b^{10, 33}_1 ∧ -b^{10, 33}_0 ∧ -p_330) -> (-b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ b^{10, 34}_0) c in CNF: c b^{10, 33}_2 ∨ -b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ p_330 ∨ -b^{10, 34}_2 c b^{10, 33}_2 ∨ -b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ p_330 ∨ -b^{10, 34}_1 c b^{10, 33}_2 ∨ -b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ p_330 ∨ b^{10, 34}_0 c in DIMACS: 11132 -11133 11134 330 -11135 0 11132 -11133 11134 330 -11136 0 11132 -11133 11134 330 11137 0 c 1-1 --> 0 c (-b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ b^{10, 33}_0 ∧ -p_330) -> (-b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ -b^{10, 34}_0) c in CNF: c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ p_330 ∨ -b^{10, 34}_2 c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ p_330 ∨ -b^{10, 34}_1 c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ p_330 ∨ -b^{10, 34}_0 c in DIMACS: 11132 11133 -11134 330 -11135 0 11132 11133 -11134 330 -11136 0 11132 11133 -11134 330 -11137 0 c 0-1 --> -1 c (-b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ -b^{10, 33}_0 ∧ -p_330) -> ( b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ b^{10, 34}_0) c in CNF: c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ p_330 ∨ b^{10, 34}_2 c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ p_330 ∨ -b^{10, 34}_1 c b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ p_330 ∨ b^{10, 34}_0 c in DIMACS: 11132 11133 11134 330 11135 0 11132 11133 11134 330 -11136 0 11132 11133 11134 330 11137 0 c -1-1 --> -2 c ( b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ b^{10, 33}_0 ∧ -p_330) -> ( b^{10, 34}_2 ∧ b^{10, 34}_1 ∧ -b^{10, 34}_0) c in CNF: c -b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ p_330 ∨ b^{10, 34}_2 c -b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ p_330 ∨ b^{10, 34}_1 c -b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ p_330 ∨ -b^{10, 34}_0 c in DIMACS: -11132 11133 -11134 330 11135 0 -11132 11133 -11134 330 11136 0 -11132 11133 -11134 330 -11137 0 c -2-1 --> break c ( b^{10, 33}_2 ∧ b^{10, 33}_1 ∧ -b^{10, 33}_0 ∧ -p_330) -> break c in CNF: c -b^{10, 33}_2 ∨ -b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ p_330 ∨ break c in DIMACS: -11132 -11133 11134 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 33}_2 ∧ -b^{10, 33}_1 ∧ -b^{10, 33}_0 ∧ true) c in CNF: c -b^{10, 33}_2 ∨ b^{10, 33}_1 ∨ b^{10, 33}_0 ∨ false c in DIMACS: -11132 11133 11134 0 c 3 does not represent an automaton state. c -(-b^{10, 33}_2 ∧ b^{10, 33}_1 ∧ b^{10, 33}_0 ∧ true) c in CNF: c b^{10, 33}_2 ∨ -b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ false c in DIMACS: 11132 -11133 -11134 0 c -3 does not represent an automaton state. c -( b^{10, 33}_2 ∧ b^{10, 33}_1 ∧ b^{10, 33}_0 ∧ true) c in CNF: c -b^{10, 33}_2 ∨ -b^{10, 33}_1 ∨ -b^{10, 33}_0 ∨ false c in DIMACS: -11132 -11133 -11134 0 c i = 34 c -2+1 --> -1 c ( b^{10, 34}_2 ∧ b^{10, 34}_1 ∧ -b^{10, 34}_0 ∧ p_340) -> ( b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ b^{10, 35}_0) c in CNF: c -b^{10, 34}_2 ∨ -b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ -p_340 ∨ b^{10, 35}_2 c -b^{10, 34}_2 ∨ -b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ -p_340 ∨ -b^{10, 35}_1 c -b^{10, 34}_2 ∨ -b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ -p_340 ∨ b^{10, 35}_0 c in DIMACS: -11135 -11136 11137 -340 11138 0 -11135 -11136 11137 -340 -11139 0 -11135 -11136 11137 -340 11140 0 c -1+1 --> 0 c ( b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ b^{10, 34}_0 ∧ p_340) -> (-b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ -b^{10, 35}_0) c in CNF: c -b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ -p_340 ∨ -b^{10, 35}_2 c -b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ -p_340 ∨ -b^{10, 35}_1 c -b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ -p_340 ∨ -b^{10, 35}_0 c in DIMACS: -11135 11136 -11137 -340 -11138 0 -11135 11136 -11137 -340 -11139 0 -11135 11136 -11137 -340 -11140 0 c 0+1 --> 1 c (-b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ -b^{10, 34}_0 ∧ p_340) -> (-b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ b^{10, 35}_0) c in CNF: c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ -p_340 ∨ -b^{10, 35}_2 c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ -p_340 ∨ -b^{10, 35}_1 c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ -p_340 ∨ b^{10, 35}_0 c in DIMACS: 11135 11136 11137 -340 -11138 0 11135 11136 11137 -340 -11139 0 11135 11136 11137 -340 11140 0 c 1+1 --> 2 c (-b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ b^{10, 34}_0 ∧ p_340) -> (-b^{10, 35}_2 ∧ b^{10, 35}_1 ∧ -b^{10, 35}_0) c in CNF: c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ -p_340 ∨ -b^{10, 35}_2 c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ -p_340 ∨ b^{10, 35}_1 c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ -p_340 ∨ -b^{10, 35}_0 c in DIMACS: 11135 11136 -11137 -340 -11138 0 11135 11136 -11137 -340 11139 0 11135 11136 -11137 -340 -11140 0 c 2+1 --> break c (-b^{10, 34}_2 ∧ b^{10, 34}_1 ∧ -b^{10, 34}_0 ∧ p_340) -> break c in CNF: c b^{10, 34}_2 ∨ -b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ -p_340 ∨ break c in DIMACS: 11135 -11136 11137 -340 1162 0 c 2-1 --> 1 c (-b^{10, 34}_2 ∧ b^{10, 34}_1 ∧ -b^{10, 34}_0 ∧ -p_340) -> (-b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ b^{10, 35}_0) c in CNF: c b^{10, 34}_2 ∨ -b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ p_340 ∨ -b^{10, 35}_2 c b^{10, 34}_2 ∨ -b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ p_340 ∨ -b^{10, 35}_1 c b^{10, 34}_2 ∨ -b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ p_340 ∨ b^{10, 35}_0 c in DIMACS: 11135 -11136 11137 340 -11138 0 11135 -11136 11137 340 -11139 0 11135 -11136 11137 340 11140 0 c 1-1 --> 0 c (-b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ b^{10, 34}_0 ∧ -p_340) -> (-b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ -b^{10, 35}_0) c in CNF: c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ p_340 ∨ -b^{10, 35}_2 c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ p_340 ∨ -b^{10, 35}_1 c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ p_340 ∨ -b^{10, 35}_0 c in DIMACS: 11135 11136 -11137 340 -11138 0 11135 11136 -11137 340 -11139 0 11135 11136 -11137 340 -11140 0 c 0-1 --> -1 c (-b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ -b^{10, 34}_0 ∧ -p_340) -> ( b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ b^{10, 35}_0) c in CNF: c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ p_340 ∨ b^{10, 35}_2 c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ p_340 ∨ -b^{10, 35}_1 c b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ p_340 ∨ b^{10, 35}_0 c in DIMACS: 11135 11136 11137 340 11138 0 11135 11136 11137 340 -11139 0 11135 11136 11137 340 11140 0 c -1-1 --> -2 c ( b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ b^{10, 34}_0 ∧ -p_340) -> ( b^{10, 35}_2 ∧ b^{10, 35}_1 ∧ -b^{10, 35}_0) c in CNF: c -b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ p_340 ∨ b^{10, 35}_2 c -b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ p_340 ∨ b^{10, 35}_1 c -b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ p_340 ∨ -b^{10, 35}_0 c in DIMACS: -11135 11136 -11137 340 11138 0 -11135 11136 -11137 340 11139 0 -11135 11136 -11137 340 -11140 0 c -2-1 --> break c ( b^{10, 34}_2 ∧ b^{10, 34}_1 ∧ -b^{10, 34}_0 ∧ -p_340) -> break c in CNF: c -b^{10, 34}_2 ∨ -b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ p_340 ∨ break c in DIMACS: -11135 -11136 11137 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 34}_2 ∧ -b^{10, 34}_1 ∧ -b^{10, 34}_0 ∧ true) c in CNF: c -b^{10, 34}_2 ∨ b^{10, 34}_1 ∨ b^{10, 34}_0 ∨ false c in DIMACS: -11135 11136 11137 0 c 3 does not represent an automaton state. c -(-b^{10, 34}_2 ∧ b^{10, 34}_1 ∧ b^{10, 34}_0 ∧ true) c in CNF: c b^{10, 34}_2 ∨ -b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ false c in DIMACS: 11135 -11136 -11137 0 c -3 does not represent an automaton state. c -( b^{10, 34}_2 ∧ b^{10, 34}_1 ∧ b^{10, 34}_0 ∧ true) c in CNF: c -b^{10, 34}_2 ∨ -b^{10, 34}_1 ∨ -b^{10, 34}_0 ∨ false c in DIMACS: -11135 -11136 -11137 0 c i = 35 c -2+1 --> -1 c ( b^{10, 35}_2 ∧ b^{10, 35}_1 ∧ -b^{10, 35}_0 ∧ p_350) -> ( b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ b^{10, 36}_0) c in CNF: c -b^{10, 35}_2 ∨ -b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ -p_350 ∨ b^{10, 36}_2 c -b^{10, 35}_2 ∨ -b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ -p_350 ∨ -b^{10, 36}_1 c -b^{10, 35}_2 ∨ -b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ -p_350 ∨ b^{10, 36}_0 c in DIMACS: -11138 -11139 11140 -350 11141 0 -11138 -11139 11140 -350 -11142 0 -11138 -11139 11140 -350 11143 0 c -1+1 --> 0 c ( b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ b^{10, 35}_0 ∧ p_350) -> (-b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ -b^{10, 36}_0) c in CNF: c -b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ -p_350 ∨ -b^{10, 36}_2 c -b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ -p_350 ∨ -b^{10, 36}_1 c -b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ -p_350 ∨ -b^{10, 36}_0 c in DIMACS: -11138 11139 -11140 -350 -11141 0 -11138 11139 -11140 -350 -11142 0 -11138 11139 -11140 -350 -11143 0 c 0+1 --> 1 c (-b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ -b^{10, 35}_0 ∧ p_350) -> (-b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ b^{10, 36}_0) c in CNF: c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ -p_350 ∨ -b^{10, 36}_2 c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ -p_350 ∨ -b^{10, 36}_1 c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ -p_350 ∨ b^{10, 36}_0 c in DIMACS: 11138 11139 11140 -350 -11141 0 11138 11139 11140 -350 -11142 0 11138 11139 11140 -350 11143 0 c 1+1 --> 2 c (-b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ b^{10, 35}_0 ∧ p_350) -> (-b^{10, 36}_2 ∧ b^{10, 36}_1 ∧ -b^{10, 36}_0) c in CNF: c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ -p_350 ∨ -b^{10, 36}_2 c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ -p_350 ∨ b^{10, 36}_1 c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ -p_350 ∨ -b^{10, 36}_0 c in DIMACS: 11138 11139 -11140 -350 -11141 0 11138 11139 -11140 -350 11142 0 11138 11139 -11140 -350 -11143 0 c 2+1 --> break c (-b^{10, 35}_2 ∧ b^{10, 35}_1 ∧ -b^{10, 35}_0 ∧ p_350) -> break c in CNF: c b^{10, 35}_2 ∨ -b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ -p_350 ∨ break c in DIMACS: 11138 -11139 11140 -350 1162 0 c 2-1 --> 1 c (-b^{10, 35}_2 ∧ b^{10, 35}_1 ∧ -b^{10, 35}_0 ∧ -p_350) -> (-b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ b^{10, 36}_0) c in CNF: c b^{10, 35}_2 ∨ -b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ p_350 ∨ -b^{10, 36}_2 c b^{10, 35}_2 ∨ -b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ p_350 ∨ -b^{10, 36}_1 c b^{10, 35}_2 ∨ -b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ p_350 ∨ b^{10, 36}_0 c in DIMACS: 11138 -11139 11140 350 -11141 0 11138 -11139 11140 350 -11142 0 11138 -11139 11140 350 11143 0 c 1-1 --> 0 c (-b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ b^{10, 35}_0 ∧ -p_350) -> (-b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ -b^{10, 36}_0) c in CNF: c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ p_350 ∨ -b^{10, 36}_2 c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ p_350 ∨ -b^{10, 36}_1 c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ p_350 ∨ -b^{10, 36}_0 c in DIMACS: 11138 11139 -11140 350 -11141 0 11138 11139 -11140 350 -11142 0 11138 11139 -11140 350 -11143 0 c 0-1 --> -1 c (-b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ -b^{10, 35}_0 ∧ -p_350) -> ( b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ b^{10, 36}_0) c in CNF: c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ p_350 ∨ b^{10, 36}_2 c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ p_350 ∨ -b^{10, 36}_1 c b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ p_350 ∨ b^{10, 36}_0 c in DIMACS: 11138 11139 11140 350 11141 0 11138 11139 11140 350 -11142 0 11138 11139 11140 350 11143 0 c -1-1 --> -2 c ( b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ b^{10, 35}_0 ∧ -p_350) -> ( b^{10, 36}_2 ∧ b^{10, 36}_1 ∧ -b^{10, 36}_0) c in CNF: c -b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ p_350 ∨ b^{10, 36}_2 c -b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ p_350 ∨ b^{10, 36}_1 c -b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ p_350 ∨ -b^{10, 36}_0 c in DIMACS: -11138 11139 -11140 350 11141 0 -11138 11139 -11140 350 11142 0 -11138 11139 -11140 350 -11143 0 c -2-1 --> break c ( b^{10, 35}_2 ∧ b^{10, 35}_1 ∧ -b^{10, 35}_0 ∧ -p_350) -> break c in CNF: c -b^{10, 35}_2 ∨ -b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ p_350 ∨ break c in DIMACS: -11138 -11139 11140 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 35}_2 ∧ -b^{10, 35}_1 ∧ -b^{10, 35}_0 ∧ true) c in CNF: c -b^{10, 35}_2 ∨ b^{10, 35}_1 ∨ b^{10, 35}_0 ∨ false c in DIMACS: -11138 11139 11140 0 c 3 does not represent an automaton state. c -(-b^{10, 35}_2 ∧ b^{10, 35}_1 ∧ b^{10, 35}_0 ∧ true) c in CNF: c b^{10, 35}_2 ∨ -b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ false c in DIMACS: 11138 -11139 -11140 0 c -3 does not represent an automaton state. c -( b^{10, 35}_2 ∧ b^{10, 35}_1 ∧ b^{10, 35}_0 ∧ true) c in CNF: c -b^{10, 35}_2 ∨ -b^{10, 35}_1 ∨ -b^{10, 35}_0 ∨ false c in DIMACS: -11138 -11139 -11140 0 c i = 36 c -2+1 --> -1 c ( b^{10, 36}_2 ∧ b^{10, 36}_1 ∧ -b^{10, 36}_0 ∧ p_360) -> ( b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ b^{10, 37}_0) c in CNF: c -b^{10, 36}_2 ∨ -b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ -p_360 ∨ b^{10, 37}_2 c -b^{10, 36}_2 ∨ -b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ -p_360 ∨ -b^{10, 37}_1 c -b^{10, 36}_2 ∨ -b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ -p_360 ∨ b^{10, 37}_0 c in DIMACS: -11141 -11142 11143 -360 11144 0 -11141 -11142 11143 -360 -11145 0 -11141 -11142 11143 -360 11146 0 c -1+1 --> 0 c ( b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ b^{10, 36}_0 ∧ p_360) -> (-b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ -b^{10, 37}_0) c in CNF: c -b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ -p_360 ∨ -b^{10, 37}_2 c -b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ -p_360 ∨ -b^{10, 37}_1 c -b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ -p_360 ∨ -b^{10, 37}_0 c in DIMACS: -11141 11142 -11143 -360 -11144 0 -11141 11142 -11143 -360 -11145 0 -11141 11142 -11143 -360 -11146 0 c 0+1 --> 1 c (-b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ -b^{10, 36}_0 ∧ p_360) -> (-b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ b^{10, 37}_0) c in CNF: c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ -p_360 ∨ -b^{10, 37}_2 c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ -p_360 ∨ -b^{10, 37}_1 c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ -p_360 ∨ b^{10, 37}_0 c in DIMACS: 11141 11142 11143 -360 -11144 0 11141 11142 11143 -360 -11145 0 11141 11142 11143 -360 11146 0 c 1+1 --> 2 c (-b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ b^{10, 36}_0 ∧ p_360) -> (-b^{10, 37}_2 ∧ b^{10, 37}_1 ∧ -b^{10, 37}_0) c in CNF: c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ -p_360 ∨ -b^{10, 37}_2 c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ -p_360 ∨ b^{10, 37}_1 c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ -p_360 ∨ -b^{10, 37}_0 c in DIMACS: 11141 11142 -11143 -360 -11144 0 11141 11142 -11143 -360 11145 0 11141 11142 -11143 -360 -11146 0 c 2+1 --> break c (-b^{10, 36}_2 ∧ b^{10, 36}_1 ∧ -b^{10, 36}_0 ∧ p_360) -> break c in CNF: c b^{10, 36}_2 ∨ -b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ -p_360 ∨ break c in DIMACS: 11141 -11142 11143 -360 1162 0 c 2-1 --> 1 c (-b^{10, 36}_2 ∧ b^{10, 36}_1 ∧ -b^{10, 36}_0 ∧ -p_360) -> (-b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ b^{10, 37}_0) c in CNF: c b^{10, 36}_2 ∨ -b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ p_360 ∨ -b^{10, 37}_2 c b^{10, 36}_2 ∨ -b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ p_360 ∨ -b^{10, 37}_1 c b^{10, 36}_2 ∨ -b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ p_360 ∨ b^{10, 37}_0 c in DIMACS: 11141 -11142 11143 360 -11144 0 11141 -11142 11143 360 -11145 0 11141 -11142 11143 360 11146 0 c 1-1 --> 0 c (-b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ b^{10, 36}_0 ∧ -p_360) -> (-b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ -b^{10, 37}_0) c in CNF: c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ p_360 ∨ -b^{10, 37}_2 c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ p_360 ∨ -b^{10, 37}_1 c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ p_360 ∨ -b^{10, 37}_0 c in DIMACS: 11141 11142 -11143 360 -11144 0 11141 11142 -11143 360 -11145 0 11141 11142 -11143 360 -11146 0 c 0-1 --> -1 c (-b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ -b^{10, 36}_0 ∧ -p_360) -> ( b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ b^{10, 37}_0) c in CNF: c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ p_360 ∨ b^{10, 37}_2 c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ p_360 ∨ -b^{10, 37}_1 c b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ p_360 ∨ b^{10, 37}_0 c in DIMACS: 11141 11142 11143 360 11144 0 11141 11142 11143 360 -11145 0 11141 11142 11143 360 11146 0 c -1-1 --> -2 c ( b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ b^{10, 36}_0 ∧ -p_360) -> ( b^{10, 37}_2 ∧ b^{10, 37}_1 ∧ -b^{10, 37}_0) c in CNF: c -b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ p_360 ∨ b^{10, 37}_2 c -b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ p_360 ∨ b^{10, 37}_1 c -b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ p_360 ∨ -b^{10, 37}_0 c in DIMACS: -11141 11142 -11143 360 11144 0 -11141 11142 -11143 360 11145 0 -11141 11142 -11143 360 -11146 0 c -2-1 --> break c ( b^{10, 36}_2 ∧ b^{10, 36}_1 ∧ -b^{10, 36}_0 ∧ -p_360) -> break c in CNF: c -b^{10, 36}_2 ∨ -b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ p_360 ∨ break c in DIMACS: -11141 -11142 11143 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 36}_2 ∧ -b^{10, 36}_1 ∧ -b^{10, 36}_0 ∧ true) c in CNF: c -b^{10, 36}_2 ∨ b^{10, 36}_1 ∨ b^{10, 36}_0 ∨ false c in DIMACS: -11141 11142 11143 0 c 3 does not represent an automaton state. c -(-b^{10, 36}_2 ∧ b^{10, 36}_1 ∧ b^{10, 36}_0 ∧ true) c in CNF: c b^{10, 36}_2 ∨ -b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ false c in DIMACS: 11141 -11142 -11143 0 c -3 does not represent an automaton state. c -( b^{10, 36}_2 ∧ b^{10, 36}_1 ∧ b^{10, 36}_0 ∧ true) c in CNF: c -b^{10, 36}_2 ∨ -b^{10, 36}_1 ∨ -b^{10, 36}_0 ∨ false c in DIMACS: -11141 -11142 -11143 0 c i = 37 c -2+1 --> -1 c ( b^{10, 37}_2 ∧ b^{10, 37}_1 ∧ -b^{10, 37}_0 ∧ p_370) -> ( b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ b^{10, 38}_0) c in CNF: c -b^{10, 37}_2 ∨ -b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ -p_370 ∨ b^{10, 38}_2 c -b^{10, 37}_2 ∨ -b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ -p_370 ∨ -b^{10, 38}_1 c -b^{10, 37}_2 ∨ -b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ -p_370 ∨ b^{10, 38}_0 c in DIMACS: -11144 -11145 11146 -370 11147 0 -11144 -11145 11146 -370 -11148 0 -11144 -11145 11146 -370 11149 0 c -1+1 --> 0 c ( b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ b^{10, 37}_0 ∧ p_370) -> (-b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ -b^{10, 38}_0) c in CNF: c -b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ -p_370 ∨ -b^{10, 38}_2 c -b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ -p_370 ∨ -b^{10, 38}_1 c -b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ -p_370 ∨ -b^{10, 38}_0 c in DIMACS: -11144 11145 -11146 -370 -11147 0 -11144 11145 -11146 -370 -11148 0 -11144 11145 -11146 -370 -11149 0 c 0+1 --> 1 c (-b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ -b^{10, 37}_0 ∧ p_370) -> (-b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ b^{10, 38}_0) c in CNF: c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ -p_370 ∨ -b^{10, 38}_2 c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ -p_370 ∨ -b^{10, 38}_1 c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ -p_370 ∨ b^{10, 38}_0 c in DIMACS: 11144 11145 11146 -370 -11147 0 11144 11145 11146 -370 -11148 0 11144 11145 11146 -370 11149 0 c 1+1 --> 2 c (-b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ b^{10, 37}_0 ∧ p_370) -> (-b^{10, 38}_2 ∧ b^{10, 38}_1 ∧ -b^{10, 38}_0) c in CNF: c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ -p_370 ∨ -b^{10, 38}_2 c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ -p_370 ∨ b^{10, 38}_1 c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ -p_370 ∨ -b^{10, 38}_0 c in DIMACS: 11144 11145 -11146 -370 -11147 0 11144 11145 -11146 -370 11148 0 11144 11145 -11146 -370 -11149 0 c 2+1 --> break c (-b^{10, 37}_2 ∧ b^{10, 37}_1 ∧ -b^{10, 37}_0 ∧ p_370) -> break c in CNF: c b^{10, 37}_2 ∨ -b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ -p_370 ∨ break c in DIMACS: 11144 -11145 11146 -370 1162 0 c 2-1 --> 1 c (-b^{10, 37}_2 ∧ b^{10, 37}_1 ∧ -b^{10, 37}_0 ∧ -p_370) -> (-b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ b^{10, 38}_0) c in CNF: c b^{10, 37}_2 ∨ -b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ p_370 ∨ -b^{10, 38}_2 c b^{10, 37}_2 ∨ -b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ p_370 ∨ -b^{10, 38}_1 c b^{10, 37}_2 ∨ -b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ p_370 ∨ b^{10, 38}_0 c in DIMACS: 11144 -11145 11146 370 -11147 0 11144 -11145 11146 370 -11148 0 11144 -11145 11146 370 11149 0 c 1-1 --> 0 c (-b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ b^{10, 37}_0 ∧ -p_370) -> (-b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ -b^{10, 38}_0) c in CNF: c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ p_370 ∨ -b^{10, 38}_2 c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ p_370 ∨ -b^{10, 38}_1 c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ p_370 ∨ -b^{10, 38}_0 c in DIMACS: 11144 11145 -11146 370 -11147 0 11144 11145 -11146 370 -11148 0 11144 11145 -11146 370 -11149 0 c 0-1 --> -1 c (-b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ -b^{10, 37}_0 ∧ -p_370) -> ( b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ b^{10, 38}_0) c in CNF: c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ p_370 ∨ b^{10, 38}_2 c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ p_370 ∨ -b^{10, 38}_1 c b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ p_370 ∨ b^{10, 38}_0 c in DIMACS: 11144 11145 11146 370 11147 0 11144 11145 11146 370 -11148 0 11144 11145 11146 370 11149 0 c -1-1 --> -2 c ( b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ b^{10, 37}_0 ∧ -p_370) -> ( b^{10, 38}_2 ∧ b^{10, 38}_1 ∧ -b^{10, 38}_0) c in CNF: c -b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ p_370 ∨ b^{10, 38}_2 c -b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ p_370 ∨ b^{10, 38}_1 c -b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ p_370 ∨ -b^{10, 38}_0 c in DIMACS: -11144 11145 -11146 370 11147 0 -11144 11145 -11146 370 11148 0 -11144 11145 -11146 370 -11149 0 c -2-1 --> break c ( b^{10, 37}_2 ∧ b^{10, 37}_1 ∧ -b^{10, 37}_0 ∧ -p_370) -> break c in CNF: c -b^{10, 37}_2 ∨ -b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ p_370 ∨ break c in DIMACS: -11144 -11145 11146 370 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 37}_2 ∧ -b^{10, 37}_1 ∧ -b^{10, 37}_0 ∧ true) c in CNF: c -b^{10, 37}_2 ∨ b^{10, 37}_1 ∨ b^{10, 37}_0 ∨ false c in DIMACS: -11144 11145 11146 0 c 3 does not represent an automaton state. c -(-b^{10, 37}_2 ∧ b^{10, 37}_1 ∧ b^{10, 37}_0 ∧ true) c in CNF: c b^{10, 37}_2 ∨ -b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ false c in DIMACS: 11144 -11145 -11146 0 c -3 does not represent an automaton state. c -( b^{10, 37}_2 ∧ b^{10, 37}_1 ∧ b^{10, 37}_0 ∧ true) c in CNF: c -b^{10, 37}_2 ∨ -b^{10, 37}_1 ∨ -b^{10, 37}_0 ∨ false c in DIMACS: -11144 -11145 -11146 0 c i = 38 c -2+1 --> -1 c ( b^{10, 38}_2 ∧ b^{10, 38}_1 ∧ -b^{10, 38}_0 ∧ p_380) -> ( b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ b^{10, 39}_0) c in CNF: c -b^{10, 38}_2 ∨ -b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ -p_380 ∨ b^{10, 39}_2 c -b^{10, 38}_2 ∨ -b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ -p_380 ∨ -b^{10, 39}_1 c -b^{10, 38}_2 ∨ -b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ -p_380 ∨ b^{10, 39}_0 c in DIMACS: -11147 -11148 11149 -380 11150 0 -11147 -11148 11149 -380 -11151 0 -11147 -11148 11149 -380 11152 0 c -1+1 --> 0 c ( b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ b^{10, 38}_0 ∧ p_380) -> (-b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ -b^{10, 39}_0) c in CNF: c -b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ -p_380 ∨ -b^{10, 39}_2 c -b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ -p_380 ∨ -b^{10, 39}_1 c -b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ -p_380 ∨ -b^{10, 39}_0 c in DIMACS: -11147 11148 -11149 -380 -11150 0 -11147 11148 -11149 -380 -11151 0 -11147 11148 -11149 -380 -11152 0 c 0+1 --> 1 c (-b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ -b^{10, 38}_0 ∧ p_380) -> (-b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ b^{10, 39}_0) c in CNF: c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ -p_380 ∨ -b^{10, 39}_2 c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ -p_380 ∨ -b^{10, 39}_1 c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ -p_380 ∨ b^{10, 39}_0 c in DIMACS: 11147 11148 11149 -380 -11150 0 11147 11148 11149 -380 -11151 0 11147 11148 11149 -380 11152 0 c 1+1 --> 2 c (-b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ b^{10, 38}_0 ∧ p_380) -> (-b^{10, 39}_2 ∧ b^{10, 39}_1 ∧ -b^{10, 39}_0) c in CNF: c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ -p_380 ∨ -b^{10, 39}_2 c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ -p_380 ∨ b^{10, 39}_1 c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ -p_380 ∨ -b^{10, 39}_0 c in DIMACS: 11147 11148 -11149 -380 -11150 0 11147 11148 -11149 -380 11151 0 11147 11148 -11149 -380 -11152 0 c 2+1 --> break c (-b^{10, 38}_2 ∧ b^{10, 38}_1 ∧ -b^{10, 38}_0 ∧ p_380) -> break c in CNF: c b^{10, 38}_2 ∨ -b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ -p_380 ∨ break c in DIMACS: 11147 -11148 11149 -380 1162 0 c 2-1 --> 1 c (-b^{10, 38}_2 ∧ b^{10, 38}_1 ∧ -b^{10, 38}_0 ∧ -p_380) -> (-b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ b^{10, 39}_0) c in CNF: c b^{10, 38}_2 ∨ -b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ p_380 ∨ -b^{10, 39}_2 c b^{10, 38}_2 ∨ -b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ p_380 ∨ -b^{10, 39}_1 c b^{10, 38}_2 ∨ -b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ p_380 ∨ b^{10, 39}_0 c in DIMACS: 11147 -11148 11149 380 -11150 0 11147 -11148 11149 380 -11151 0 11147 -11148 11149 380 11152 0 c 1-1 --> 0 c (-b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ b^{10, 38}_0 ∧ -p_380) -> (-b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ -b^{10, 39}_0) c in CNF: c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ p_380 ∨ -b^{10, 39}_2 c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ p_380 ∨ -b^{10, 39}_1 c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ p_380 ∨ -b^{10, 39}_0 c in DIMACS: 11147 11148 -11149 380 -11150 0 11147 11148 -11149 380 -11151 0 11147 11148 -11149 380 -11152 0 c 0-1 --> -1 c (-b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ -b^{10, 38}_0 ∧ -p_380) -> ( b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ b^{10, 39}_0) c in CNF: c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ p_380 ∨ b^{10, 39}_2 c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ p_380 ∨ -b^{10, 39}_1 c b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ p_380 ∨ b^{10, 39}_0 c in DIMACS: 11147 11148 11149 380 11150 0 11147 11148 11149 380 -11151 0 11147 11148 11149 380 11152 0 c -1-1 --> -2 c ( b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ b^{10, 38}_0 ∧ -p_380) -> ( b^{10, 39}_2 ∧ b^{10, 39}_1 ∧ -b^{10, 39}_0) c in CNF: c -b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ p_380 ∨ b^{10, 39}_2 c -b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ p_380 ∨ b^{10, 39}_1 c -b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ p_380 ∨ -b^{10, 39}_0 c in DIMACS: -11147 11148 -11149 380 11150 0 -11147 11148 -11149 380 11151 0 -11147 11148 -11149 380 -11152 0 c -2-1 --> break c ( b^{10, 38}_2 ∧ b^{10, 38}_1 ∧ -b^{10, 38}_0 ∧ -p_380) -> break c in CNF: c -b^{10, 38}_2 ∨ -b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ p_380 ∨ break c in DIMACS: -11147 -11148 11149 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 38}_2 ∧ -b^{10, 38}_1 ∧ -b^{10, 38}_0 ∧ true) c in CNF: c -b^{10, 38}_2 ∨ b^{10, 38}_1 ∨ b^{10, 38}_0 ∨ false c in DIMACS: -11147 11148 11149 0 c 3 does not represent an automaton state. c -(-b^{10, 38}_2 ∧ b^{10, 38}_1 ∧ b^{10, 38}_0 ∧ true) c in CNF: c b^{10, 38}_2 ∨ -b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ false c in DIMACS: 11147 -11148 -11149 0 c -3 does not represent an automaton state. c -( b^{10, 38}_2 ∧ b^{10, 38}_1 ∧ b^{10, 38}_0 ∧ true) c in CNF: c -b^{10, 38}_2 ∨ -b^{10, 38}_1 ∨ -b^{10, 38}_0 ∨ false c in DIMACS: -11147 -11148 -11149 0 c i = 39 c -2+1 --> -1 c ( b^{10, 39}_2 ∧ b^{10, 39}_1 ∧ -b^{10, 39}_0 ∧ p_390) -> ( b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ b^{10, 40}_0) c in CNF: c -b^{10, 39}_2 ∨ -b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ -p_390 ∨ b^{10, 40}_2 c -b^{10, 39}_2 ∨ -b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ -p_390 ∨ -b^{10, 40}_1 c -b^{10, 39}_2 ∨ -b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ -p_390 ∨ b^{10, 40}_0 c in DIMACS: -11150 -11151 11152 -390 11153 0 -11150 -11151 11152 -390 -11154 0 -11150 -11151 11152 -390 11155 0 c -1+1 --> 0 c ( b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ b^{10, 39}_0 ∧ p_390) -> (-b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ -b^{10, 40}_0) c in CNF: c -b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ -p_390 ∨ -b^{10, 40}_2 c -b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ -p_390 ∨ -b^{10, 40}_1 c -b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ -p_390 ∨ -b^{10, 40}_0 c in DIMACS: -11150 11151 -11152 -390 -11153 0 -11150 11151 -11152 -390 -11154 0 -11150 11151 -11152 -390 -11155 0 c 0+1 --> 1 c (-b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ -b^{10, 39}_0 ∧ p_390) -> (-b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ b^{10, 40}_0) c in CNF: c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ -p_390 ∨ -b^{10, 40}_2 c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ -p_390 ∨ -b^{10, 40}_1 c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ -p_390 ∨ b^{10, 40}_0 c in DIMACS: 11150 11151 11152 -390 -11153 0 11150 11151 11152 -390 -11154 0 11150 11151 11152 -390 11155 0 c 1+1 --> 2 c (-b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ b^{10, 39}_0 ∧ p_390) -> (-b^{10, 40}_2 ∧ b^{10, 40}_1 ∧ -b^{10, 40}_0) c in CNF: c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ -p_390 ∨ -b^{10, 40}_2 c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ -p_390 ∨ b^{10, 40}_1 c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ -p_390 ∨ -b^{10, 40}_0 c in DIMACS: 11150 11151 -11152 -390 -11153 0 11150 11151 -11152 -390 11154 0 11150 11151 -11152 -390 -11155 0 c 2+1 --> break c (-b^{10, 39}_2 ∧ b^{10, 39}_1 ∧ -b^{10, 39}_0 ∧ p_390) -> break c in CNF: c b^{10, 39}_2 ∨ -b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ -p_390 ∨ break c in DIMACS: 11150 -11151 11152 -390 1162 0 c 2-1 --> 1 c (-b^{10, 39}_2 ∧ b^{10, 39}_1 ∧ -b^{10, 39}_0 ∧ -p_390) -> (-b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ b^{10, 40}_0) c in CNF: c b^{10, 39}_2 ∨ -b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ p_390 ∨ -b^{10, 40}_2 c b^{10, 39}_2 ∨ -b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ p_390 ∨ -b^{10, 40}_1 c b^{10, 39}_2 ∨ -b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ p_390 ∨ b^{10, 40}_0 c in DIMACS: 11150 -11151 11152 390 -11153 0 11150 -11151 11152 390 -11154 0 11150 -11151 11152 390 11155 0 c 1-1 --> 0 c (-b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ b^{10, 39}_0 ∧ -p_390) -> (-b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ -b^{10, 40}_0) c in CNF: c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ p_390 ∨ -b^{10, 40}_2 c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ p_390 ∨ -b^{10, 40}_1 c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ p_390 ∨ -b^{10, 40}_0 c in DIMACS: 11150 11151 -11152 390 -11153 0 11150 11151 -11152 390 -11154 0 11150 11151 -11152 390 -11155 0 c 0-1 --> -1 c (-b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ -b^{10, 39}_0 ∧ -p_390) -> ( b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ b^{10, 40}_0) c in CNF: c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ p_390 ∨ b^{10, 40}_2 c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ p_390 ∨ -b^{10, 40}_1 c b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ p_390 ∨ b^{10, 40}_0 c in DIMACS: 11150 11151 11152 390 11153 0 11150 11151 11152 390 -11154 0 11150 11151 11152 390 11155 0 c -1-1 --> -2 c ( b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ b^{10, 39}_0 ∧ -p_390) -> ( b^{10, 40}_2 ∧ b^{10, 40}_1 ∧ -b^{10, 40}_0) c in CNF: c -b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ p_390 ∨ b^{10, 40}_2 c -b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ p_390 ∨ b^{10, 40}_1 c -b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ p_390 ∨ -b^{10, 40}_0 c in DIMACS: -11150 11151 -11152 390 11153 0 -11150 11151 -11152 390 11154 0 -11150 11151 -11152 390 -11155 0 c -2-1 --> break c ( b^{10, 39}_2 ∧ b^{10, 39}_1 ∧ -b^{10, 39}_0 ∧ -p_390) -> break c in CNF: c -b^{10, 39}_2 ∨ -b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ p_390 ∨ break c in DIMACS: -11150 -11151 11152 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 39}_2 ∧ -b^{10, 39}_1 ∧ -b^{10, 39}_0 ∧ true) c in CNF: c -b^{10, 39}_2 ∨ b^{10, 39}_1 ∨ b^{10, 39}_0 ∨ false c in DIMACS: -11150 11151 11152 0 c 3 does not represent an automaton state. c -(-b^{10, 39}_2 ∧ b^{10, 39}_1 ∧ b^{10, 39}_0 ∧ true) c in CNF: c b^{10, 39}_2 ∨ -b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ false c in DIMACS: 11150 -11151 -11152 0 c -3 does not represent an automaton state. c -( b^{10, 39}_2 ∧ b^{10, 39}_1 ∧ b^{10, 39}_0 ∧ true) c in CNF: c -b^{10, 39}_2 ∨ -b^{10, 39}_1 ∨ -b^{10, 39}_0 ∨ false c in DIMACS: -11150 -11151 -11152 0 c i = 40 c -2+1 --> -1 c ( b^{10, 40}_2 ∧ b^{10, 40}_1 ∧ -b^{10, 40}_0 ∧ p_400) -> ( b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ b^{10, 41}_0) c in CNF: c -b^{10, 40}_2 ∨ -b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ -p_400 ∨ b^{10, 41}_2 c -b^{10, 40}_2 ∨ -b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ -p_400 ∨ -b^{10, 41}_1 c -b^{10, 40}_2 ∨ -b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ -p_400 ∨ b^{10, 41}_0 c in DIMACS: -11153 -11154 11155 -400 11156 0 -11153 -11154 11155 -400 -11157 0 -11153 -11154 11155 -400 11158 0 c -1+1 --> 0 c ( b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ b^{10, 40}_0 ∧ p_400) -> (-b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ -b^{10, 41}_0) c in CNF: c -b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ -p_400 ∨ -b^{10, 41}_2 c -b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ -p_400 ∨ -b^{10, 41}_1 c -b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ -p_400 ∨ -b^{10, 41}_0 c in DIMACS: -11153 11154 -11155 -400 -11156 0 -11153 11154 -11155 -400 -11157 0 -11153 11154 -11155 -400 -11158 0 c 0+1 --> 1 c (-b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ -b^{10, 40}_0 ∧ p_400) -> (-b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ b^{10, 41}_0) c in CNF: c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ -p_400 ∨ -b^{10, 41}_2 c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ -p_400 ∨ -b^{10, 41}_1 c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ -p_400 ∨ b^{10, 41}_0 c in DIMACS: 11153 11154 11155 -400 -11156 0 11153 11154 11155 -400 -11157 0 11153 11154 11155 -400 11158 0 c 1+1 --> 2 c (-b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ b^{10, 40}_0 ∧ p_400) -> (-b^{10, 41}_2 ∧ b^{10, 41}_1 ∧ -b^{10, 41}_0) c in CNF: c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ -p_400 ∨ -b^{10, 41}_2 c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ -p_400 ∨ b^{10, 41}_1 c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ -p_400 ∨ -b^{10, 41}_0 c in DIMACS: 11153 11154 -11155 -400 -11156 0 11153 11154 -11155 -400 11157 0 11153 11154 -11155 -400 -11158 0 c 2+1 --> break c (-b^{10, 40}_2 ∧ b^{10, 40}_1 ∧ -b^{10, 40}_0 ∧ p_400) -> break c in CNF: c b^{10, 40}_2 ∨ -b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ -p_400 ∨ break c in DIMACS: 11153 -11154 11155 -400 1162 0 c 2-1 --> 1 c (-b^{10, 40}_2 ∧ b^{10, 40}_1 ∧ -b^{10, 40}_0 ∧ -p_400) -> (-b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ b^{10, 41}_0) c in CNF: c b^{10, 40}_2 ∨ -b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ p_400 ∨ -b^{10, 41}_2 c b^{10, 40}_2 ∨ -b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ p_400 ∨ -b^{10, 41}_1 c b^{10, 40}_2 ∨ -b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ p_400 ∨ b^{10, 41}_0 c in DIMACS: 11153 -11154 11155 400 -11156 0 11153 -11154 11155 400 -11157 0 11153 -11154 11155 400 11158 0 c 1-1 --> 0 c (-b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ b^{10, 40}_0 ∧ -p_400) -> (-b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ -b^{10, 41}_0) c in CNF: c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ p_400 ∨ -b^{10, 41}_2 c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ p_400 ∨ -b^{10, 41}_1 c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ p_400 ∨ -b^{10, 41}_0 c in DIMACS: 11153 11154 -11155 400 -11156 0 11153 11154 -11155 400 -11157 0 11153 11154 -11155 400 -11158 0 c 0-1 --> -1 c (-b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ -b^{10, 40}_0 ∧ -p_400) -> ( b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ b^{10, 41}_0) c in CNF: c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ p_400 ∨ b^{10, 41}_2 c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ p_400 ∨ -b^{10, 41}_1 c b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ p_400 ∨ b^{10, 41}_0 c in DIMACS: 11153 11154 11155 400 11156 0 11153 11154 11155 400 -11157 0 11153 11154 11155 400 11158 0 c -1-1 --> -2 c ( b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ b^{10, 40}_0 ∧ -p_400) -> ( b^{10, 41}_2 ∧ b^{10, 41}_1 ∧ -b^{10, 41}_0) c in CNF: c -b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ p_400 ∨ b^{10, 41}_2 c -b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ p_400 ∨ b^{10, 41}_1 c -b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ p_400 ∨ -b^{10, 41}_0 c in DIMACS: -11153 11154 -11155 400 11156 0 -11153 11154 -11155 400 11157 0 -11153 11154 -11155 400 -11158 0 c -2-1 --> break c ( b^{10, 40}_2 ∧ b^{10, 40}_1 ∧ -b^{10, 40}_0 ∧ -p_400) -> break c in CNF: c -b^{10, 40}_2 ∨ -b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ p_400 ∨ break c in DIMACS: -11153 -11154 11155 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 40}_2 ∧ -b^{10, 40}_1 ∧ -b^{10, 40}_0 ∧ true) c in CNF: c -b^{10, 40}_2 ∨ b^{10, 40}_1 ∨ b^{10, 40}_0 ∨ false c in DIMACS: -11153 11154 11155 0 c 3 does not represent an automaton state. c -(-b^{10, 40}_2 ∧ b^{10, 40}_1 ∧ b^{10, 40}_0 ∧ true) c in CNF: c b^{10, 40}_2 ∨ -b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ false c in DIMACS: 11153 -11154 -11155 0 c -3 does not represent an automaton state. c -( b^{10, 40}_2 ∧ b^{10, 40}_1 ∧ b^{10, 40}_0 ∧ true) c in CNF: c -b^{10, 40}_2 ∨ -b^{10, 40}_1 ∨ -b^{10, 40}_0 ∨ false c in DIMACS: -11153 -11154 -11155 0 c i = 41 c -2+1 --> -1 c ( b^{10, 41}_2 ∧ b^{10, 41}_1 ∧ -b^{10, 41}_0 ∧ p_410) -> ( b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ b^{10, 42}_0) c in CNF: c -b^{10, 41}_2 ∨ -b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ -p_410 ∨ b^{10, 42}_2 c -b^{10, 41}_2 ∨ -b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ -p_410 ∨ -b^{10, 42}_1 c -b^{10, 41}_2 ∨ -b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ -p_410 ∨ b^{10, 42}_0 c in DIMACS: -11156 -11157 11158 -410 11159 0 -11156 -11157 11158 -410 -11160 0 -11156 -11157 11158 -410 11161 0 c -1+1 --> 0 c ( b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ b^{10, 41}_0 ∧ p_410) -> (-b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ -b^{10, 42}_0) c in CNF: c -b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ -p_410 ∨ -b^{10, 42}_2 c -b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ -p_410 ∨ -b^{10, 42}_1 c -b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ -p_410 ∨ -b^{10, 42}_0 c in DIMACS: -11156 11157 -11158 -410 -11159 0 -11156 11157 -11158 -410 -11160 0 -11156 11157 -11158 -410 -11161 0 c 0+1 --> 1 c (-b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ -b^{10, 41}_0 ∧ p_410) -> (-b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ b^{10, 42}_0) c in CNF: c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ -p_410 ∨ -b^{10, 42}_2 c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ -p_410 ∨ -b^{10, 42}_1 c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ -p_410 ∨ b^{10, 42}_0 c in DIMACS: 11156 11157 11158 -410 -11159 0 11156 11157 11158 -410 -11160 0 11156 11157 11158 -410 11161 0 c 1+1 --> 2 c (-b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ b^{10, 41}_0 ∧ p_410) -> (-b^{10, 42}_2 ∧ b^{10, 42}_1 ∧ -b^{10, 42}_0) c in CNF: c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ -p_410 ∨ -b^{10, 42}_2 c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ -p_410 ∨ b^{10, 42}_1 c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ -p_410 ∨ -b^{10, 42}_0 c in DIMACS: 11156 11157 -11158 -410 -11159 0 11156 11157 -11158 -410 11160 0 11156 11157 -11158 -410 -11161 0 c 2+1 --> break c (-b^{10, 41}_2 ∧ b^{10, 41}_1 ∧ -b^{10, 41}_0 ∧ p_410) -> break c in CNF: c b^{10, 41}_2 ∨ -b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ -p_410 ∨ break c in DIMACS: 11156 -11157 11158 -410 1162 0 c 2-1 --> 1 c (-b^{10, 41}_2 ∧ b^{10, 41}_1 ∧ -b^{10, 41}_0 ∧ -p_410) -> (-b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ b^{10, 42}_0) c in CNF: c b^{10, 41}_2 ∨ -b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ p_410 ∨ -b^{10, 42}_2 c b^{10, 41}_2 ∨ -b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ p_410 ∨ -b^{10, 42}_1 c b^{10, 41}_2 ∨ -b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ p_410 ∨ b^{10, 42}_0 c in DIMACS: 11156 -11157 11158 410 -11159 0 11156 -11157 11158 410 -11160 0 11156 -11157 11158 410 11161 0 c 1-1 --> 0 c (-b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ b^{10, 41}_0 ∧ -p_410) -> (-b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ -b^{10, 42}_0) c in CNF: c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ p_410 ∨ -b^{10, 42}_2 c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ p_410 ∨ -b^{10, 42}_1 c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ p_410 ∨ -b^{10, 42}_0 c in DIMACS: 11156 11157 -11158 410 -11159 0 11156 11157 -11158 410 -11160 0 11156 11157 -11158 410 -11161 0 c 0-1 --> -1 c (-b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ -b^{10, 41}_0 ∧ -p_410) -> ( b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ b^{10, 42}_0) c in CNF: c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ p_410 ∨ b^{10, 42}_2 c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ p_410 ∨ -b^{10, 42}_1 c b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ p_410 ∨ b^{10, 42}_0 c in DIMACS: 11156 11157 11158 410 11159 0 11156 11157 11158 410 -11160 0 11156 11157 11158 410 11161 0 c -1-1 --> -2 c ( b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ b^{10, 41}_0 ∧ -p_410) -> ( b^{10, 42}_2 ∧ b^{10, 42}_1 ∧ -b^{10, 42}_0) c in CNF: c -b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ p_410 ∨ b^{10, 42}_2 c -b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ p_410 ∨ b^{10, 42}_1 c -b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ p_410 ∨ -b^{10, 42}_0 c in DIMACS: -11156 11157 -11158 410 11159 0 -11156 11157 -11158 410 11160 0 -11156 11157 -11158 410 -11161 0 c -2-1 --> break c ( b^{10, 41}_2 ∧ b^{10, 41}_1 ∧ -b^{10, 41}_0 ∧ -p_410) -> break c in CNF: c -b^{10, 41}_2 ∨ -b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ p_410 ∨ break c in DIMACS: -11156 -11157 11158 410 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 41}_2 ∧ -b^{10, 41}_1 ∧ -b^{10, 41}_0 ∧ true) c in CNF: c -b^{10, 41}_2 ∨ b^{10, 41}_1 ∨ b^{10, 41}_0 ∨ false c in DIMACS: -11156 11157 11158 0 c 3 does not represent an automaton state. c -(-b^{10, 41}_2 ∧ b^{10, 41}_1 ∧ b^{10, 41}_0 ∧ true) c in CNF: c b^{10, 41}_2 ∨ -b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ false c in DIMACS: 11156 -11157 -11158 0 c -3 does not represent an automaton state. c -( b^{10, 41}_2 ∧ b^{10, 41}_1 ∧ b^{10, 41}_0 ∧ true) c in CNF: c -b^{10, 41}_2 ∨ -b^{10, 41}_1 ∨ -b^{10, 41}_0 ∨ false c in DIMACS: -11156 -11157 -11158 0 c i = 42 c -2+1 --> -1 c ( b^{10, 42}_2 ∧ b^{10, 42}_1 ∧ -b^{10, 42}_0 ∧ p_420) -> ( b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ b^{10, 43}_0) c in CNF: c -b^{10, 42}_2 ∨ -b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ -p_420 ∨ b^{10, 43}_2 c -b^{10, 42}_2 ∨ -b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ -p_420 ∨ -b^{10, 43}_1 c -b^{10, 42}_2 ∨ -b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ -p_420 ∨ b^{10, 43}_0 c in DIMACS: -11159 -11160 11161 -420 11162 0 -11159 -11160 11161 -420 -11163 0 -11159 -11160 11161 -420 11164 0 c -1+1 --> 0 c ( b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ b^{10, 42}_0 ∧ p_420) -> (-b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ -b^{10, 43}_0) c in CNF: c -b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ -p_420 ∨ -b^{10, 43}_2 c -b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ -p_420 ∨ -b^{10, 43}_1 c -b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ -p_420 ∨ -b^{10, 43}_0 c in DIMACS: -11159 11160 -11161 -420 -11162 0 -11159 11160 -11161 -420 -11163 0 -11159 11160 -11161 -420 -11164 0 c 0+1 --> 1 c (-b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ -b^{10, 42}_0 ∧ p_420) -> (-b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ b^{10, 43}_0) c in CNF: c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ -p_420 ∨ -b^{10, 43}_2 c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ -p_420 ∨ -b^{10, 43}_1 c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ -p_420 ∨ b^{10, 43}_0 c in DIMACS: 11159 11160 11161 -420 -11162 0 11159 11160 11161 -420 -11163 0 11159 11160 11161 -420 11164 0 c 1+1 --> 2 c (-b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ b^{10, 42}_0 ∧ p_420) -> (-b^{10, 43}_2 ∧ b^{10, 43}_1 ∧ -b^{10, 43}_0) c in CNF: c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ -p_420 ∨ -b^{10, 43}_2 c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ -p_420 ∨ b^{10, 43}_1 c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ -p_420 ∨ -b^{10, 43}_0 c in DIMACS: 11159 11160 -11161 -420 -11162 0 11159 11160 -11161 -420 11163 0 11159 11160 -11161 -420 -11164 0 c 2+1 --> break c (-b^{10, 42}_2 ∧ b^{10, 42}_1 ∧ -b^{10, 42}_0 ∧ p_420) -> break c in CNF: c b^{10, 42}_2 ∨ -b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ -p_420 ∨ break c in DIMACS: 11159 -11160 11161 -420 1162 0 c 2-1 --> 1 c (-b^{10, 42}_2 ∧ b^{10, 42}_1 ∧ -b^{10, 42}_0 ∧ -p_420) -> (-b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ b^{10, 43}_0) c in CNF: c b^{10, 42}_2 ∨ -b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ p_420 ∨ -b^{10, 43}_2 c b^{10, 42}_2 ∨ -b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ p_420 ∨ -b^{10, 43}_1 c b^{10, 42}_2 ∨ -b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ p_420 ∨ b^{10, 43}_0 c in DIMACS: 11159 -11160 11161 420 -11162 0 11159 -11160 11161 420 -11163 0 11159 -11160 11161 420 11164 0 c 1-1 --> 0 c (-b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ b^{10, 42}_0 ∧ -p_420) -> (-b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ -b^{10, 43}_0) c in CNF: c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ p_420 ∨ -b^{10, 43}_2 c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ p_420 ∨ -b^{10, 43}_1 c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ p_420 ∨ -b^{10, 43}_0 c in DIMACS: 11159 11160 -11161 420 -11162 0 11159 11160 -11161 420 -11163 0 11159 11160 -11161 420 -11164 0 c 0-1 --> -1 c (-b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ -b^{10, 42}_0 ∧ -p_420) -> ( b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ b^{10, 43}_0) c in CNF: c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ p_420 ∨ b^{10, 43}_2 c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ p_420 ∨ -b^{10, 43}_1 c b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ p_420 ∨ b^{10, 43}_0 c in DIMACS: 11159 11160 11161 420 11162 0 11159 11160 11161 420 -11163 0 11159 11160 11161 420 11164 0 c -1-1 --> -2 c ( b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ b^{10, 42}_0 ∧ -p_420) -> ( b^{10, 43}_2 ∧ b^{10, 43}_1 ∧ -b^{10, 43}_0) c in CNF: c -b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ p_420 ∨ b^{10, 43}_2 c -b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ p_420 ∨ b^{10, 43}_1 c -b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ p_420 ∨ -b^{10, 43}_0 c in DIMACS: -11159 11160 -11161 420 11162 0 -11159 11160 -11161 420 11163 0 -11159 11160 -11161 420 -11164 0 c -2-1 --> break c ( b^{10, 42}_2 ∧ b^{10, 42}_1 ∧ -b^{10, 42}_0 ∧ -p_420) -> break c in CNF: c -b^{10, 42}_2 ∨ -b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ p_420 ∨ break c in DIMACS: -11159 -11160 11161 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 42}_2 ∧ -b^{10, 42}_1 ∧ -b^{10, 42}_0 ∧ true) c in CNF: c -b^{10, 42}_2 ∨ b^{10, 42}_1 ∨ b^{10, 42}_0 ∨ false c in DIMACS: -11159 11160 11161 0 c 3 does not represent an automaton state. c -(-b^{10, 42}_2 ∧ b^{10, 42}_1 ∧ b^{10, 42}_0 ∧ true) c in CNF: c b^{10, 42}_2 ∨ -b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ false c in DIMACS: 11159 -11160 -11161 0 c -3 does not represent an automaton state. c -( b^{10, 42}_2 ∧ b^{10, 42}_1 ∧ b^{10, 42}_0 ∧ true) c in CNF: c -b^{10, 42}_2 ∨ -b^{10, 42}_1 ∨ -b^{10, 42}_0 ∨ false c in DIMACS: -11159 -11160 -11161 0 c i = 43 c -2+1 --> -1 c ( b^{10, 43}_2 ∧ b^{10, 43}_1 ∧ -b^{10, 43}_0 ∧ p_430) -> ( b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ b^{10, 44}_0) c in CNF: c -b^{10, 43}_2 ∨ -b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ -p_430 ∨ b^{10, 44}_2 c -b^{10, 43}_2 ∨ -b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ -p_430 ∨ -b^{10, 44}_1 c -b^{10, 43}_2 ∨ -b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ -p_430 ∨ b^{10, 44}_0 c in DIMACS: -11162 -11163 11164 -430 11165 0 -11162 -11163 11164 -430 -11166 0 -11162 -11163 11164 -430 11167 0 c -1+1 --> 0 c ( b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ b^{10, 43}_0 ∧ p_430) -> (-b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ -b^{10, 44}_0) c in CNF: c -b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ -p_430 ∨ -b^{10, 44}_2 c -b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ -p_430 ∨ -b^{10, 44}_1 c -b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ -p_430 ∨ -b^{10, 44}_0 c in DIMACS: -11162 11163 -11164 -430 -11165 0 -11162 11163 -11164 -430 -11166 0 -11162 11163 -11164 -430 -11167 0 c 0+1 --> 1 c (-b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ -b^{10, 43}_0 ∧ p_430) -> (-b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ b^{10, 44}_0) c in CNF: c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ -p_430 ∨ -b^{10, 44}_2 c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ -p_430 ∨ -b^{10, 44}_1 c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ -p_430 ∨ b^{10, 44}_0 c in DIMACS: 11162 11163 11164 -430 -11165 0 11162 11163 11164 -430 -11166 0 11162 11163 11164 -430 11167 0 c 1+1 --> 2 c (-b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ b^{10, 43}_0 ∧ p_430) -> (-b^{10, 44}_2 ∧ b^{10, 44}_1 ∧ -b^{10, 44}_0) c in CNF: c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ -p_430 ∨ -b^{10, 44}_2 c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ -p_430 ∨ b^{10, 44}_1 c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ -p_430 ∨ -b^{10, 44}_0 c in DIMACS: 11162 11163 -11164 -430 -11165 0 11162 11163 -11164 -430 11166 0 11162 11163 -11164 -430 -11167 0 c 2+1 --> break c (-b^{10, 43}_2 ∧ b^{10, 43}_1 ∧ -b^{10, 43}_0 ∧ p_430) -> break c in CNF: c b^{10, 43}_2 ∨ -b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ -p_430 ∨ break c in DIMACS: 11162 -11163 11164 -430 1162 0 c 2-1 --> 1 c (-b^{10, 43}_2 ∧ b^{10, 43}_1 ∧ -b^{10, 43}_0 ∧ -p_430) -> (-b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ b^{10, 44}_0) c in CNF: c b^{10, 43}_2 ∨ -b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ p_430 ∨ -b^{10, 44}_2 c b^{10, 43}_2 ∨ -b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ p_430 ∨ -b^{10, 44}_1 c b^{10, 43}_2 ∨ -b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ p_430 ∨ b^{10, 44}_0 c in DIMACS: 11162 -11163 11164 430 -11165 0 11162 -11163 11164 430 -11166 0 11162 -11163 11164 430 11167 0 c 1-1 --> 0 c (-b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ b^{10, 43}_0 ∧ -p_430) -> (-b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ -b^{10, 44}_0) c in CNF: c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ p_430 ∨ -b^{10, 44}_2 c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ p_430 ∨ -b^{10, 44}_1 c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ p_430 ∨ -b^{10, 44}_0 c in DIMACS: 11162 11163 -11164 430 -11165 0 11162 11163 -11164 430 -11166 0 11162 11163 -11164 430 -11167 0 c 0-1 --> -1 c (-b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ -b^{10, 43}_0 ∧ -p_430) -> ( b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ b^{10, 44}_0) c in CNF: c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ p_430 ∨ b^{10, 44}_2 c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ p_430 ∨ -b^{10, 44}_1 c b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ p_430 ∨ b^{10, 44}_0 c in DIMACS: 11162 11163 11164 430 11165 0 11162 11163 11164 430 -11166 0 11162 11163 11164 430 11167 0 c -1-1 --> -2 c ( b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ b^{10, 43}_0 ∧ -p_430) -> ( b^{10, 44}_2 ∧ b^{10, 44}_1 ∧ -b^{10, 44}_0) c in CNF: c -b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ p_430 ∨ b^{10, 44}_2 c -b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ p_430 ∨ b^{10, 44}_1 c -b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ p_430 ∨ -b^{10, 44}_0 c in DIMACS: -11162 11163 -11164 430 11165 0 -11162 11163 -11164 430 11166 0 -11162 11163 -11164 430 -11167 0 c -2-1 --> break c ( b^{10, 43}_2 ∧ b^{10, 43}_1 ∧ -b^{10, 43}_0 ∧ -p_430) -> break c in CNF: c -b^{10, 43}_2 ∨ -b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ p_430 ∨ break c in DIMACS: -11162 -11163 11164 430 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 43}_2 ∧ -b^{10, 43}_1 ∧ -b^{10, 43}_0 ∧ true) c in CNF: c -b^{10, 43}_2 ∨ b^{10, 43}_1 ∨ b^{10, 43}_0 ∨ false c in DIMACS: -11162 11163 11164 0 c 3 does not represent an automaton state. c -(-b^{10, 43}_2 ∧ b^{10, 43}_1 ∧ b^{10, 43}_0 ∧ true) c in CNF: c b^{10, 43}_2 ∨ -b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ false c in DIMACS: 11162 -11163 -11164 0 c -3 does not represent an automaton state. c -( b^{10, 43}_2 ∧ b^{10, 43}_1 ∧ b^{10, 43}_0 ∧ true) c in CNF: c -b^{10, 43}_2 ∨ -b^{10, 43}_1 ∨ -b^{10, 43}_0 ∨ false c in DIMACS: -11162 -11163 -11164 0 c i = 44 c -2+1 --> -1 c ( b^{10, 44}_2 ∧ b^{10, 44}_1 ∧ -b^{10, 44}_0 ∧ p_440) -> ( b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ b^{10, 45}_0) c in CNF: c -b^{10, 44}_2 ∨ -b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ -p_440 ∨ b^{10, 45}_2 c -b^{10, 44}_2 ∨ -b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ -p_440 ∨ -b^{10, 45}_1 c -b^{10, 44}_2 ∨ -b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ -p_440 ∨ b^{10, 45}_0 c in DIMACS: -11165 -11166 11167 -440 11168 0 -11165 -11166 11167 -440 -11169 0 -11165 -11166 11167 -440 11170 0 c -1+1 --> 0 c ( b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ b^{10, 44}_0 ∧ p_440) -> (-b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ -b^{10, 45}_0) c in CNF: c -b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ -p_440 ∨ -b^{10, 45}_2 c -b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ -p_440 ∨ -b^{10, 45}_1 c -b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ -p_440 ∨ -b^{10, 45}_0 c in DIMACS: -11165 11166 -11167 -440 -11168 0 -11165 11166 -11167 -440 -11169 0 -11165 11166 -11167 -440 -11170 0 c 0+1 --> 1 c (-b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ -b^{10, 44}_0 ∧ p_440) -> (-b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ b^{10, 45}_0) c in CNF: c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ -p_440 ∨ -b^{10, 45}_2 c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ -p_440 ∨ -b^{10, 45}_1 c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ -p_440 ∨ b^{10, 45}_0 c in DIMACS: 11165 11166 11167 -440 -11168 0 11165 11166 11167 -440 -11169 0 11165 11166 11167 -440 11170 0 c 1+1 --> 2 c (-b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ b^{10, 44}_0 ∧ p_440) -> (-b^{10, 45}_2 ∧ b^{10, 45}_1 ∧ -b^{10, 45}_0) c in CNF: c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ -p_440 ∨ -b^{10, 45}_2 c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ -p_440 ∨ b^{10, 45}_1 c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ -p_440 ∨ -b^{10, 45}_0 c in DIMACS: 11165 11166 -11167 -440 -11168 0 11165 11166 -11167 -440 11169 0 11165 11166 -11167 -440 -11170 0 c 2+1 --> break c (-b^{10, 44}_2 ∧ b^{10, 44}_1 ∧ -b^{10, 44}_0 ∧ p_440) -> break c in CNF: c b^{10, 44}_2 ∨ -b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ -p_440 ∨ break c in DIMACS: 11165 -11166 11167 -440 1162 0 c 2-1 --> 1 c (-b^{10, 44}_2 ∧ b^{10, 44}_1 ∧ -b^{10, 44}_0 ∧ -p_440) -> (-b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ b^{10, 45}_0) c in CNF: c b^{10, 44}_2 ∨ -b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ p_440 ∨ -b^{10, 45}_2 c b^{10, 44}_2 ∨ -b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ p_440 ∨ -b^{10, 45}_1 c b^{10, 44}_2 ∨ -b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ p_440 ∨ b^{10, 45}_0 c in DIMACS: 11165 -11166 11167 440 -11168 0 11165 -11166 11167 440 -11169 0 11165 -11166 11167 440 11170 0 c 1-1 --> 0 c (-b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ b^{10, 44}_0 ∧ -p_440) -> (-b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ -b^{10, 45}_0) c in CNF: c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ p_440 ∨ -b^{10, 45}_2 c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ p_440 ∨ -b^{10, 45}_1 c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ p_440 ∨ -b^{10, 45}_0 c in DIMACS: 11165 11166 -11167 440 -11168 0 11165 11166 -11167 440 -11169 0 11165 11166 -11167 440 -11170 0 c 0-1 --> -1 c (-b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ -b^{10, 44}_0 ∧ -p_440) -> ( b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ b^{10, 45}_0) c in CNF: c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ p_440 ∨ b^{10, 45}_2 c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ p_440 ∨ -b^{10, 45}_1 c b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ p_440 ∨ b^{10, 45}_0 c in DIMACS: 11165 11166 11167 440 11168 0 11165 11166 11167 440 -11169 0 11165 11166 11167 440 11170 0 c -1-1 --> -2 c ( b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ b^{10, 44}_0 ∧ -p_440) -> ( b^{10, 45}_2 ∧ b^{10, 45}_1 ∧ -b^{10, 45}_0) c in CNF: c -b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ p_440 ∨ b^{10, 45}_2 c -b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ p_440 ∨ b^{10, 45}_1 c -b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ p_440 ∨ -b^{10, 45}_0 c in DIMACS: -11165 11166 -11167 440 11168 0 -11165 11166 -11167 440 11169 0 -11165 11166 -11167 440 -11170 0 c -2-1 --> break c ( b^{10, 44}_2 ∧ b^{10, 44}_1 ∧ -b^{10, 44}_0 ∧ -p_440) -> break c in CNF: c -b^{10, 44}_2 ∨ -b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ p_440 ∨ break c in DIMACS: -11165 -11166 11167 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 44}_2 ∧ -b^{10, 44}_1 ∧ -b^{10, 44}_0 ∧ true) c in CNF: c -b^{10, 44}_2 ∨ b^{10, 44}_1 ∨ b^{10, 44}_0 ∨ false c in DIMACS: -11165 11166 11167 0 c 3 does not represent an automaton state. c -(-b^{10, 44}_2 ∧ b^{10, 44}_1 ∧ b^{10, 44}_0 ∧ true) c in CNF: c b^{10, 44}_2 ∨ -b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ false c in DIMACS: 11165 -11166 -11167 0 c -3 does not represent an automaton state. c -( b^{10, 44}_2 ∧ b^{10, 44}_1 ∧ b^{10, 44}_0 ∧ true) c in CNF: c -b^{10, 44}_2 ∨ -b^{10, 44}_1 ∨ -b^{10, 44}_0 ∨ false c in DIMACS: -11165 -11166 -11167 0 c i = 45 c -2+1 --> -1 c ( b^{10, 45}_2 ∧ b^{10, 45}_1 ∧ -b^{10, 45}_0 ∧ p_450) -> ( b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ b^{10, 46}_0) c in CNF: c -b^{10, 45}_2 ∨ -b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ -p_450 ∨ b^{10, 46}_2 c -b^{10, 45}_2 ∨ -b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ -p_450 ∨ -b^{10, 46}_1 c -b^{10, 45}_2 ∨ -b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ -p_450 ∨ b^{10, 46}_0 c in DIMACS: -11168 -11169 11170 -450 11171 0 -11168 -11169 11170 -450 -11172 0 -11168 -11169 11170 -450 11173 0 c -1+1 --> 0 c ( b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ b^{10, 45}_0 ∧ p_450) -> (-b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ -b^{10, 46}_0) c in CNF: c -b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ -p_450 ∨ -b^{10, 46}_2 c -b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ -p_450 ∨ -b^{10, 46}_1 c -b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ -p_450 ∨ -b^{10, 46}_0 c in DIMACS: -11168 11169 -11170 -450 -11171 0 -11168 11169 -11170 -450 -11172 0 -11168 11169 -11170 -450 -11173 0 c 0+1 --> 1 c (-b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ -b^{10, 45}_0 ∧ p_450) -> (-b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ b^{10, 46}_0) c in CNF: c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ -p_450 ∨ -b^{10, 46}_2 c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ -p_450 ∨ -b^{10, 46}_1 c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ -p_450 ∨ b^{10, 46}_0 c in DIMACS: 11168 11169 11170 -450 -11171 0 11168 11169 11170 -450 -11172 0 11168 11169 11170 -450 11173 0 c 1+1 --> 2 c (-b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ b^{10, 45}_0 ∧ p_450) -> (-b^{10, 46}_2 ∧ b^{10, 46}_1 ∧ -b^{10, 46}_0) c in CNF: c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ -p_450 ∨ -b^{10, 46}_2 c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ -p_450 ∨ b^{10, 46}_1 c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ -p_450 ∨ -b^{10, 46}_0 c in DIMACS: 11168 11169 -11170 -450 -11171 0 11168 11169 -11170 -450 11172 0 11168 11169 -11170 -450 -11173 0 c 2+1 --> break c (-b^{10, 45}_2 ∧ b^{10, 45}_1 ∧ -b^{10, 45}_0 ∧ p_450) -> break c in CNF: c b^{10, 45}_2 ∨ -b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ -p_450 ∨ break c in DIMACS: 11168 -11169 11170 -450 1162 0 c 2-1 --> 1 c (-b^{10, 45}_2 ∧ b^{10, 45}_1 ∧ -b^{10, 45}_0 ∧ -p_450) -> (-b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ b^{10, 46}_0) c in CNF: c b^{10, 45}_2 ∨ -b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ p_450 ∨ -b^{10, 46}_2 c b^{10, 45}_2 ∨ -b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ p_450 ∨ -b^{10, 46}_1 c b^{10, 45}_2 ∨ -b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ p_450 ∨ b^{10, 46}_0 c in DIMACS: 11168 -11169 11170 450 -11171 0 11168 -11169 11170 450 -11172 0 11168 -11169 11170 450 11173 0 c 1-1 --> 0 c (-b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ b^{10, 45}_0 ∧ -p_450) -> (-b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ -b^{10, 46}_0) c in CNF: c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ p_450 ∨ -b^{10, 46}_2 c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ p_450 ∨ -b^{10, 46}_1 c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ p_450 ∨ -b^{10, 46}_0 c in DIMACS: 11168 11169 -11170 450 -11171 0 11168 11169 -11170 450 -11172 0 11168 11169 -11170 450 -11173 0 c 0-1 --> -1 c (-b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ -b^{10, 45}_0 ∧ -p_450) -> ( b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ b^{10, 46}_0) c in CNF: c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ p_450 ∨ b^{10, 46}_2 c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ p_450 ∨ -b^{10, 46}_1 c b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ p_450 ∨ b^{10, 46}_0 c in DIMACS: 11168 11169 11170 450 11171 0 11168 11169 11170 450 -11172 0 11168 11169 11170 450 11173 0 c -1-1 --> -2 c ( b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ b^{10, 45}_0 ∧ -p_450) -> ( b^{10, 46}_2 ∧ b^{10, 46}_1 ∧ -b^{10, 46}_0) c in CNF: c -b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ p_450 ∨ b^{10, 46}_2 c -b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ p_450 ∨ b^{10, 46}_1 c -b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ p_450 ∨ -b^{10, 46}_0 c in DIMACS: -11168 11169 -11170 450 11171 0 -11168 11169 -11170 450 11172 0 -11168 11169 -11170 450 -11173 0 c -2-1 --> break c ( b^{10, 45}_2 ∧ b^{10, 45}_1 ∧ -b^{10, 45}_0 ∧ -p_450) -> break c in CNF: c -b^{10, 45}_2 ∨ -b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ p_450 ∨ break c in DIMACS: -11168 -11169 11170 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 45}_2 ∧ -b^{10, 45}_1 ∧ -b^{10, 45}_0 ∧ true) c in CNF: c -b^{10, 45}_2 ∨ b^{10, 45}_1 ∨ b^{10, 45}_0 ∨ false c in DIMACS: -11168 11169 11170 0 c 3 does not represent an automaton state. c -(-b^{10, 45}_2 ∧ b^{10, 45}_1 ∧ b^{10, 45}_0 ∧ true) c in CNF: c b^{10, 45}_2 ∨ -b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ false c in DIMACS: 11168 -11169 -11170 0 c -3 does not represent an automaton state. c -( b^{10, 45}_2 ∧ b^{10, 45}_1 ∧ b^{10, 45}_0 ∧ true) c in CNF: c -b^{10, 45}_2 ∨ -b^{10, 45}_1 ∨ -b^{10, 45}_0 ∨ false c in DIMACS: -11168 -11169 -11170 0 c i = 46 c -2+1 --> -1 c ( b^{10, 46}_2 ∧ b^{10, 46}_1 ∧ -b^{10, 46}_0 ∧ p_460) -> ( b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ b^{10, 47}_0) c in CNF: c -b^{10, 46}_2 ∨ -b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ -p_460 ∨ b^{10, 47}_2 c -b^{10, 46}_2 ∨ -b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ -p_460 ∨ -b^{10, 47}_1 c -b^{10, 46}_2 ∨ -b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ -p_460 ∨ b^{10, 47}_0 c in DIMACS: -11171 -11172 11173 -460 11174 0 -11171 -11172 11173 -460 -11175 0 -11171 -11172 11173 -460 11176 0 c -1+1 --> 0 c ( b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ b^{10, 46}_0 ∧ p_460) -> (-b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ -b^{10, 47}_0) c in CNF: c -b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ -p_460 ∨ -b^{10, 47}_2 c -b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ -p_460 ∨ -b^{10, 47}_1 c -b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ -p_460 ∨ -b^{10, 47}_0 c in DIMACS: -11171 11172 -11173 -460 -11174 0 -11171 11172 -11173 -460 -11175 0 -11171 11172 -11173 -460 -11176 0 c 0+1 --> 1 c (-b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ -b^{10, 46}_0 ∧ p_460) -> (-b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ b^{10, 47}_0) c in CNF: c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ -p_460 ∨ -b^{10, 47}_2 c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ -p_460 ∨ -b^{10, 47}_1 c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ -p_460 ∨ b^{10, 47}_0 c in DIMACS: 11171 11172 11173 -460 -11174 0 11171 11172 11173 -460 -11175 0 11171 11172 11173 -460 11176 0 c 1+1 --> 2 c (-b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ b^{10, 46}_0 ∧ p_460) -> (-b^{10, 47}_2 ∧ b^{10, 47}_1 ∧ -b^{10, 47}_0) c in CNF: c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ -p_460 ∨ -b^{10, 47}_2 c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ -p_460 ∨ b^{10, 47}_1 c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ -p_460 ∨ -b^{10, 47}_0 c in DIMACS: 11171 11172 -11173 -460 -11174 0 11171 11172 -11173 -460 11175 0 11171 11172 -11173 -460 -11176 0 c 2+1 --> break c (-b^{10, 46}_2 ∧ b^{10, 46}_1 ∧ -b^{10, 46}_0 ∧ p_460) -> break c in CNF: c b^{10, 46}_2 ∨ -b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ -p_460 ∨ break c in DIMACS: 11171 -11172 11173 -460 1162 0 c 2-1 --> 1 c (-b^{10, 46}_2 ∧ b^{10, 46}_1 ∧ -b^{10, 46}_0 ∧ -p_460) -> (-b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ b^{10, 47}_0) c in CNF: c b^{10, 46}_2 ∨ -b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ p_460 ∨ -b^{10, 47}_2 c b^{10, 46}_2 ∨ -b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ p_460 ∨ -b^{10, 47}_1 c b^{10, 46}_2 ∨ -b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ p_460 ∨ b^{10, 47}_0 c in DIMACS: 11171 -11172 11173 460 -11174 0 11171 -11172 11173 460 -11175 0 11171 -11172 11173 460 11176 0 c 1-1 --> 0 c (-b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ b^{10, 46}_0 ∧ -p_460) -> (-b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ -b^{10, 47}_0) c in CNF: c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ p_460 ∨ -b^{10, 47}_2 c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ p_460 ∨ -b^{10, 47}_1 c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ p_460 ∨ -b^{10, 47}_0 c in DIMACS: 11171 11172 -11173 460 -11174 0 11171 11172 -11173 460 -11175 0 11171 11172 -11173 460 -11176 0 c 0-1 --> -1 c (-b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ -b^{10, 46}_0 ∧ -p_460) -> ( b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ b^{10, 47}_0) c in CNF: c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ p_460 ∨ b^{10, 47}_2 c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ p_460 ∨ -b^{10, 47}_1 c b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ p_460 ∨ b^{10, 47}_0 c in DIMACS: 11171 11172 11173 460 11174 0 11171 11172 11173 460 -11175 0 11171 11172 11173 460 11176 0 c -1-1 --> -2 c ( b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ b^{10, 46}_0 ∧ -p_460) -> ( b^{10, 47}_2 ∧ b^{10, 47}_1 ∧ -b^{10, 47}_0) c in CNF: c -b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ p_460 ∨ b^{10, 47}_2 c -b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ p_460 ∨ b^{10, 47}_1 c -b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ p_460 ∨ -b^{10, 47}_0 c in DIMACS: -11171 11172 -11173 460 11174 0 -11171 11172 -11173 460 11175 0 -11171 11172 -11173 460 -11176 0 c -2-1 --> break c ( b^{10, 46}_2 ∧ b^{10, 46}_1 ∧ -b^{10, 46}_0 ∧ -p_460) -> break c in CNF: c -b^{10, 46}_2 ∨ -b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ p_460 ∨ break c in DIMACS: -11171 -11172 11173 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 46}_2 ∧ -b^{10, 46}_1 ∧ -b^{10, 46}_0 ∧ true) c in CNF: c -b^{10, 46}_2 ∨ b^{10, 46}_1 ∨ b^{10, 46}_0 ∨ false c in DIMACS: -11171 11172 11173 0 c 3 does not represent an automaton state. c -(-b^{10, 46}_2 ∧ b^{10, 46}_1 ∧ b^{10, 46}_0 ∧ true) c in CNF: c b^{10, 46}_2 ∨ -b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ false c in DIMACS: 11171 -11172 -11173 0 c -3 does not represent an automaton state. c -( b^{10, 46}_2 ∧ b^{10, 46}_1 ∧ b^{10, 46}_0 ∧ true) c in CNF: c -b^{10, 46}_2 ∨ -b^{10, 46}_1 ∨ -b^{10, 46}_0 ∨ false c in DIMACS: -11171 -11172 -11173 0 c i = 47 c -2+1 --> -1 c ( b^{10, 47}_2 ∧ b^{10, 47}_1 ∧ -b^{10, 47}_0 ∧ p_470) -> ( b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ b^{10, 48}_0) c in CNF: c -b^{10, 47}_2 ∨ -b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ -p_470 ∨ b^{10, 48}_2 c -b^{10, 47}_2 ∨ -b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ -p_470 ∨ -b^{10, 48}_1 c -b^{10, 47}_2 ∨ -b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ -p_470 ∨ b^{10, 48}_0 c in DIMACS: -11174 -11175 11176 -470 11177 0 -11174 -11175 11176 -470 -11178 0 -11174 -11175 11176 -470 11179 0 c -1+1 --> 0 c ( b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ b^{10, 47}_0 ∧ p_470) -> (-b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ -b^{10, 48}_0) c in CNF: c -b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ -p_470 ∨ -b^{10, 48}_2 c -b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ -p_470 ∨ -b^{10, 48}_1 c -b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ -p_470 ∨ -b^{10, 48}_0 c in DIMACS: -11174 11175 -11176 -470 -11177 0 -11174 11175 -11176 -470 -11178 0 -11174 11175 -11176 -470 -11179 0 c 0+1 --> 1 c (-b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ -b^{10, 47}_0 ∧ p_470) -> (-b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ b^{10, 48}_0) c in CNF: c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ -p_470 ∨ -b^{10, 48}_2 c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ -p_470 ∨ -b^{10, 48}_1 c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ -p_470 ∨ b^{10, 48}_0 c in DIMACS: 11174 11175 11176 -470 -11177 0 11174 11175 11176 -470 -11178 0 11174 11175 11176 -470 11179 0 c 1+1 --> 2 c (-b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ b^{10, 47}_0 ∧ p_470) -> (-b^{10, 48}_2 ∧ b^{10, 48}_1 ∧ -b^{10, 48}_0) c in CNF: c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ -p_470 ∨ -b^{10, 48}_2 c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ -p_470 ∨ b^{10, 48}_1 c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ -p_470 ∨ -b^{10, 48}_0 c in DIMACS: 11174 11175 -11176 -470 -11177 0 11174 11175 -11176 -470 11178 0 11174 11175 -11176 -470 -11179 0 c 2+1 --> break c (-b^{10, 47}_2 ∧ b^{10, 47}_1 ∧ -b^{10, 47}_0 ∧ p_470) -> break c in CNF: c b^{10, 47}_2 ∨ -b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ -p_470 ∨ break c in DIMACS: 11174 -11175 11176 -470 1162 0 c 2-1 --> 1 c (-b^{10, 47}_2 ∧ b^{10, 47}_1 ∧ -b^{10, 47}_0 ∧ -p_470) -> (-b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ b^{10, 48}_0) c in CNF: c b^{10, 47}_2 ∨ -b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ p_470 ∨ -b^{10, 48}_2 c b^{10, 47}_2 ∨ -b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ p_470 ∨ -b^{10, 48}_1 c b^{10, 47}_2 ∨ -b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ p_470 ∨ b^{10, 48}_0 c in DIMACS: 11174 -11175 11176 470 -11177 0 11174 -11175 11176 470 -11178 0 11174 -11175 11176 470 11179 0 c 1-1 --> 0 c (-b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ b^{10, 47}_0 ∧ -p_470) -> (-b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ -b^{10, 48}_0) c in CNF: c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ p_470 ∨ -b^{10, 48}_2 c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ p_470 ∨ -b^{10, 48}_1 c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ p_470 ∨ -b^{10, 48}_0 c in DIMACS: 11174 11175 -11176 470 -11177 0 11174 11175 -11176 470 -11178 0 11174 11175 -11176 470 -11179 0 c 0-1 --> -1 c (-b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ -b^{10, 47}_0 ∧ -p_470) -> ( b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ b^{10, 48}_0) c in CNF: c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ p_470 ∨ b^{10, 48}_2 c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ p_470 ∨ -b^{10, 48}_1 c b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ p_470 ∨ b^{10, 48}_0 c in DIMACS: 11174 11175 11176 470 11177 0 11174 11175 11176 470 -11178 0 11174 11175 11176 470 11179 0 c -1-1 --> -2 c ( b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ b^{10, 47}_0 ∧ -p_470) -> ( b^{10, 48}_2 ∧ b^{10, 48}_1 ∧ -b^{10, 48}_0) c in CNF: c -b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ p_470 ∨ b^{10, 48}_2 c -b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ p_470 ∨ b^{10, 48}_1 c -b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ p_470 ∨ -b^{10, 48}_0 c in DIMACS: -11174 11175 -11176 470 11177 0 -11174 11175 -11176 470 11178 0 -11174 11175 -11176 470 -11179 0 c -2-1 --> break c ( b^{10, 47}_2 ∧ b^{10, 47}_1 ∧ -b^{10, 47}_0 ∧ -p_470) -> break c in CNF: c -b^{10, 47}_2 ∨ -b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ p_470 ∨ break c in DIMACS: -11174 -11175 11176 470 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 47}_2 ∧ -b^{10, 47}_1 ∧ -b^{10, 47}_0 ∧ true) c in CNF: c -b^{10, 47}_2 ∨ b^{10, 47}_1 ∨ b^{10, 47}_0 ∨ false c in DIMACS: -11174 11175 11176 0 c 3 does not represent an automaton state. c -(-b^{10, 47}_2 ∧ b^{10, 47}_1 ∧ b^{10, 47}_0 ∧ true) c in CNF: c b^{10, 47}_2 ∨ -b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ false c in DIMACS: 11174 -11175 -11176 0 c -3 does not represent an automaton state. c -( b^{10, 47}_2 ∧ b^{10, 47}_1 ∧ b^{10, 47}_0 ∧ true) c in CNF: c -b^{10, 47}_2 ∨ -b^{10, 47}_1 ∨ -b^{10, 47}_0 ∨ false c in DIMACS: -11174 -11175 -11176 0 c i = 48 c -2+1 --> -1 c ( b^{10, 48}_2 ∧ b^{10, 48}_1 ∧ -b^{10, 48}_0 ∧ p_480) -> ( b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ b^{10, 49}_0) c in CNF: c -b^{10, 48}_2 ∨ -b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ -p_480 ∨ b^{10, 49}_2 c -b^{10, 48}_2 ∨ -b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ -p_480 ∨ -b^{10, 49}_1 c -b^{10, 48}_2 ∨ -b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ -p_480 ∨ b^{10, 49}_0 c in DIMACS: -11177 -11178 11179 -480 11180 0 -11177 -11178 11179 -480 -11181 0 -11177 -11178 11179 -480 11182 0 c -1+1 --> 0 c ( b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ b^{10, 48}_0 ∧ p_480) -> (-b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ -b^{10, 49}_0) c in CNF: c -b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ -p_480 ∨ -b^{10, 49}_2 c -b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ -p_480 ∨ -b^{10, 49}_1 c -b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ -p_480 ∨ -b^{10, 49}_0 c in DIMACS: -11177 11178 -11179 -480 -11180 0 -11177 11178 -11179 -480 -11181 0 -11177 11178 -11179 -480 -11182 0 c 0+1 --> 1 c (-b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ -b^{10, 48}_0 ∧ p_480) -> (-b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ b^{10, 49}_0) c in CNF: c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ -p_480 ∨ -b^{10, 49}_2 c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ -p_480 ∨ -b^{10, 49}_1 c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ -p_480 ∨ b^{10, 49}_0 c in DIMACS: 11177 11178 11179 -480 -11180 0 11177 11178 11179 -480 -11181 0 11177 11178 11179 -480 11182 0 c 1+1 --> 2 c (-b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ b^{10, 48}_0 ∧ p_480) -> (-b^{10, 49}_2 ∧ b^{10, 49}_1 ∧ -b^{10, 49}_0) c in CNF: c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ -p_480 ∨ -b^{10, 49}_2 c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ -p_480 ∨ b^{10, 49}_1 c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ -p_480 ∨ -b^{10, 49}_0 c in DIMACS: 11177 11178 -11179 -480 -11180 0 11177 11178 -11179 -480 11181 0 11177 11178 -11179 -480 -11182 0 c 2+1 --> break c (-b^{10, 48}_2 ∧ b^{10, 48}_1 ∧ -b^{10, 48}_0 ∧ p_480) -> break c in CNF: c b^{10, 48}_2 ∨ -b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ -p_480 ∨ break c in DIMACS: 11177 -11178 11179 -480 1162 0 c 2-1 --> 1 c (-b^{10, 48}_2 ∧ b^{10, 48}_1 ∧ -b^{10, 48}_0 ∧ -p_480) -> (-b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ b^{10, 49}_0) c in CNF: c b^{10, 48}_2 ∨ -b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ p_480 ∨ -b^{10, 49}_2 c b^{10, 48}_2 ∨ -b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ p_480 ∨ -b^{10, 49}_1 c b^{10, 48}_2 ∨ -b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ p_480 ∨ b^{10, 49}_0 c in DIMACS: 11177 -11178 11179 480 -11180 0 11177 -11178 11179 480 -11181 0 11177 -11178 11179 480 11182 0 c 1-1 --> 0 c (-b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ b^{10, 48}_0 ∧ -p_480) -> (-b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ -b^{10, 49}_0) c in CNF: c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ p_480 ∨ -b^{10, 49}_2 c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ p_480 ∨ -b^{10, 49}_1 c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ p_480 ∨ -b^{10, 49}_0 c in DIMACS: 11177 11178 -11179 480 -11180 0 11177 11178 -11179 480 -11181 0 11177 11178 -11179 480 -11182 0 c 0-1 --> -1 c (-b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ -b^{10, 48}_0 ∧ -p_480) -> ( b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ b^{10, 49}_0) c in CNF: c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ p_480 ∨ b^{10, 49}_2 c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ p_480 ∨ -b^{10, 49}_1 c b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ p_480 ∨ b^{10, 49}_0 c in DIMACS: 11177 11178 11179 480 11180 0 11177 11178 11179 480 -11181 0 11177 11178 11179 480 11182 0 c -1-1 --> -2 c ( b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ b^{10, 48}_0 ∧ -p_480) -> ( b^{10, 49}_2 ∧ b^{10, 49}_1 ∧ -b^{10, 49}_0) c in CNF: c -b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ p_480 ∨ b^{10, 49}_2 c -b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ p_480 ∨ b^{10, 49}_1 c -b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ p_480 ∨ -b^{10, 49}_0 c in DIMACS: -11177 11178 -11179 480 11180 0 -11177 11178 -11179 480 11181 0 -11177 11178 -11179 480 -11182 0 c -2-1 --> break c ( b^{10, 48}_2 ∧ b^{10, 48}_1 ∧ -b^{10, 48}_0 ∧ -p_480) -> break c in CNF: c -b^{10, 48}_2 ∨ -b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ p_480 ∨ break c in DIMACS: -11177 -11178 11179 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 48}_2 ∧ -b^{10, 48}_1 ∧ -b^{10, 48}_0 ∧ true) c in CNF: c -b^{10, 48}_2 ∨ b^{10, 48}_1 ∨ b^{10, 48}_0 ∨ false c in DIMACS: -11177 11178 11179 0 c 3 does not represent an automaton state. c -(-b^{10, 48}_2 ∧ b^{10, 48}_1 ∧ b^{10, 48}_0 ∧ true) c in CNF: c b^{10, 48}_2 ∨ -b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ false c in DIMACS: 11177 -11178 -11179 0 c -3 does not represent an automaton state. c -( b^{10, 48}_2 ∧ b^{10, 48}_1 ∧ b^{10, 48}_0 ∧ true) c in CNF: c -b^{10, 48}_2 ∨ -b^{10, 48}_1 ∨ -b^{10, 48}_0 ∨ false c in DIMACS: -11177 -11178 -11179 0 c i = 49 c -2+1 --> -1 c ( b^{10, 49}_2 ∧ b^{10, 49}_1 ∧ -b^{10, 49}_0 ∧ p_490) -> ( b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ b^{10, 50}_0) c in CNF: c -b^{10, 49}_2 ∨ -b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ -p_490 ∨ b^{10, 50}_2 c -b^{10, 49}_2 ∨ -b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ -p_490 ∨ -b^{10, 50}_1 c -b^{10, 49}_2 ∨ -b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ -p_490 ∨ b^{10, 50}_0 c in DIMACS: -11180 -11181 11182 -490 11183 0 -11180 -11181 11182 -490 -11184 0 -11180 -11181 11182 -490 11185 0 c -1+1 --> 0 c ( b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ b^{10, 49}_0 ∧ p_490) -> (-b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ -b^{10, 50}_0) c in CNF: c -b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ -p_490 ∨ -b^{10, 50}_2 c -b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ -p_490 ∨ -b^{10, 50}_1 c -b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ -p_490 ∨ -b^{10, 50}_0 c in DIMACS: -11180 11181 -11182 -490 -11183 0 -11180 11181 -11182 -490 -11184 0 -11180 11181 -11182 -490 -11185 0 c 0+1 --> 1 c (-b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ -b^{10, 49}_0 ∧ p_490) -> (-b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ b^{10, 50}_0) c in CNF: c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ -p_490 ∨ -b^{10, 50}_2 c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ -p_490 ∨ -b^{10, 50}_1 c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ -p_490 ∨ b^{10, 50}_0 c in DIMACS: 11180 11181 11182 -490 -11183 0 11180 11181 11182 -490 -11184 0 11180 11181 11182 -490 11185 0 c 1+1 --> 2 c (-b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ b^{10, 49}_0 ∧ p_490) -> (-b^{10, 50}_2 ∧ b^{10, 50}_1 ∧ -b^{10, 50}_0) c in CNF: c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ -p_490 ∨ -b^{10, 50}_2 c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ -p_490 ∨ b^{10, 50}_1 c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ -p_490 ∨ -b^{10, 50}_0 c in DIMACS: 11180 11181 -11182 -490 -11183 0 11180 11181 -11182 -490 11184 0 11180 11181 -11182 -490 -11185 0 c 2+1 --> break c (-b^{10, 49}_2 ∧ b^{10, 49}_1 ∧ -b^{10, 49}_0 ∧ p_490) -> break c in CNF: c b^{10, 49}_2 ∨ -b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ -p_490 ∨ break c in DIMACS: 11180 -11181 11182 -490 1162 0 c 2-1 --> 1 c (-b^{10, 49}_2 ∧ b^{10, 49}_1 ∧ -b^{10, 49}_0 ∧ -p_490) -> (-b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ b^{10, 50}_0) c in CNF: c b^{10, 49}_2 ∨ -b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ p_490 ∨ -b^{10, 50}_2 c b^{10, 49}_2 ∨ -b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ p_490 ∨ -b^{10, 50}_1 c b^{10, 49}_2 ∨ -b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ p_490 ∨ b^{10, 50}_0 c in DIMACS: 11180 -11181 11182 490 -11183 0 11180 -11181 11182 490 -11184 0 11180 -11181 11182 490 11185 0 c 1-1 --> 0 c (-b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ b^{10, 49}_0 ∧ -p_490) -> (-b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ -b^{10, 50}_0) c in CNF: c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ p_490 ∨ -b^{10, 50}_2 c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ p_490 ∨ -b^{10, 50}_1 c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ p_490 ∨ -b^{10, 50}_0 c in DIMACS: 11180 11181 -11182 490 -11183 0 11180 11181 -11182 490 -11184 0 11180 11181 -11182 490 -11185 0 c 0-1 --> -1 c (-b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ -b^{10, 49}_0 ∧ -p_490) -> ( b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ b^{10, 50}_0) c in CNF: c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ p_490 ∨ b^{10, 50}_2 c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ p_490 ∨ -b^{10, 50}_1 c b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ p_490 ∨ b^{10, 50}_0 c in DIMACS: 11180 11181 11182 490 11183 0 11180 11181 11182 490 -11184 0 11180 11181 11182 490 11185 0 c -1-1 --> -2 c ( b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ b^{10, 49}_0 ∧ -p_490) -> ( b^{10, 50}_2 ∧ b^{10, 50}_1 ∧ -b^{10, 50}_0) c in CNF: c -b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ p_490 ∨ b^{10, 50}_2 c -b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ p_490 ∨ b^{10, 50}_1 c -b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ p_490 ∨ -b^{10, 50}_0 c in DIMACS: -11180 11181 -11182 490 11183 0 -11180 11181 -11182 490 11184 0 -11180 11181 -11182 490 -11185 0 c -2-1 --> break c ( b^{10, 49}_2 ∧ b^{10, 49}_1 ∧ -b^{10, 49}_0 ∧ -p_490) -> break c in CNF: c -b^{10, 49}_2 ∨ -b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ p_490 ∨ break c in DIMACS: -11180 -11181 11182 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 49}_2 ∧ -b^{10, 49}_1 ∧ -b^{10, 49}_0 ∧ true) c in CNF: c -b^{10, 49}_2 ∨ b^{10, 49}_1 ∨ b^{10, 49}_0 ∨ false c in DIMACS: -11180 11181 11182 0 c 3 does not represent an automaton state. c -(-b^{10, 49}_2 ∧ b^{10, 49}_1 ∧ b^{10, 49}_0 ∧ true) c in CNF: c b^{10, 49}_2 ∨ -b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ false c in DIMACS: 11180 -11181 -11182 0 c -3 does not represent an automaton state. c -( b^{10, 49}_2 ∧ b^{10, 49}_1 ∧ b^{10, 49}_0 ∧ true) c in CNF: c -b^{10, 49}_2 ∨ -b^{10, 49}_1 ∨ -b^{10, 49}_0 ∨ false c in DIMACS: -11180 -11181 -11182 0 c i = 50 c -2+1 --> -1 c ( b^{10, 50}_2 ∧ b^{10, 50}_1 ∧ -b^{10, 50}_0 ∧ p_500) -> ( b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ b^{10, 51}_0) c in CNF: c -b^{10, 50}_2 ∨ -b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ -p_500 ∨ b^{10, 51}_2 c -b^{10, 50}_2 ∨ -b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ -p_500 ∨ -b^{10, 51}_1 c -b^{10, 50}_2 ∨ -b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ -p_500 ∨ b^{10, 51}_0 c in DIMACS: -11183 -11184 11185 -500 11186 0 -11183 -11184 11185 -500 -11187 0 -11183 -11184 11185 -500 11188 0 c -1+1 --> 0 c ( b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ b^{10, 50}_0 ∧ p_500) -> (-b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ -b^{10, 51}_0) c in CNF: c -b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ -p_500 ∨ -b^{10, 51}_2 c -b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ -p_500 ∨ -b^{10, 51}_1 c -b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ -p_500 ∨ -b^{10, 51}_0 c in DIMACS: -11183 11184 -11185 -500 -11186 0 -11183 11184 -11185 -500 -11187 0 -11183 11184 -11185 -500 -11188 0 c 0+1 --> 1 c (-b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ -b^{10, 50}_0 ∧ p_500) -> (-b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ b^{10, 51}_0) c in CNF: c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ -p_500 ∨ -b^{10, 51}_2 c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ -p_500 ∨ -b^{10, 51}_1 c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ -p_500 ∨ b^{10, 51}_0 c in DIMACS: 11183 11184 11185 -500 -11186 0 11183 11184 11185 -500 -11187 0 11183 11184 11185 -500 11188 0 c 1+1 --> 2 c (-b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ b^{10, 50}_0 ∧ p_500) -> (-b^{10, 51}_2 ∧ b^{10, 51}_1 ∧ -b^{10, 51}_0) c in CNF: c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ -p_500 ∨ -b^{10, 51}_2 c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ -p_500 ∨ b^{10, 51}_1 c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ -p_500 ∨ -b^{10, 51}_0 c in DIMACS: 11183 11184 -11185 -500 -11186 0 11183 11184 -11185 -500 11187 0 11183 11184 -11185 -500 -11188 0 c 2+1 --> break c (-b^{10, 50}_2 ∧ b^{10, 50}_1 ∧ -b^{10, 50}_0 ∧ p_500) -> break c in CNF: c b^{10, 50}_2 ∨ -b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ -p_500 ∨ break c in DIMACS: 11183 -11184 11185 -500 1162 0 c 2-1 --> 1 c (-b^{10, 50}_2 ∧ b^{10, 50}_1 ∧ -b^{10, 50}_0 ∧ -p_500) -> (-b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ b^{10, 51}_0) c in CNF: c b^{10, 50}_2 ∨ -b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ p_500 ∨ -b^{10, 51}_2 c b^{10, 50}_2 ∨ -b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ p_500 ∨ -b^{10, 51}_1 c b^{10, 50}_2 ∨ -b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ p_500 ∨ b^{10, 51}_0 c in DIMACS: 11183 -11184 11185 500 -11186 0 11183 -11184 11185 500 -11187 0 11183 -11184 11185 500 11188 0 c 1-1 --> 0 c (-b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ b^{10, 50}_0 ∧ -p_500) -> (-b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ -b^{10, 51}_0) c in CNF: c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ p_500 ∨ -b^{10, 51}_2 c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ p_500 ∨ -b^{10, 51}_1 c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ p_500 ∨ -b^{10, 51}_0 c in DIMACS: 11183 11184 -11185 500 -11186 0 11183 11184 -11185 500 -11187 0 11183 11184 -11185 500 -11188 0 c 0-1 --> -1 c (-b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ -b^{10, 50}_0 ∧ -p_500) -> ( b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ b^{10, 51}_0) c in CNF: c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ p_500 ∨ b^{10, 51}_2 c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ p_500 ∨ -b^{10, 51}_1 c b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ p_500 ∨ b^{10, 51}_0 c in DIMACS: 11183 11184 11185 500 11186 0 11183 11184 11185 500 -11187 0 11183 11184 11185 500 11188 0 c -1-1 --> -2 c ( b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ b^{10, 50}_0 ∧ -p_500) -> ( b^{10, 51}_2 ∧ b^{10, 51}_1 ∧ -b^{10, 51}_0) c in CNF: c -b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ p_500 ∨ b^{10, 51}_2 c -b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ p_500 ∨ b^{10, 51}_1 c -b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ p_500 ∨ -b^{10, 51}_0 c in DIMACS: -11183 11184 -11185 500 11186 0 -11183 11184 -11185 500 11187 0 -11183 11184 -11185 500 -11188 0 c -2-1 --> break c ( b^{10, 50}_2 ∧ b^{10, 50}_1 ∧ -b^{10, 50}_0 ∧ -p_500) -> break c in CNF: c -b^{10, 50}_2 ∨ -b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ p_500 ∨ break c in DIMACS: -11183 -11184 11185 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 50}_2 ∧ -b^{10, 50}_1 ∧ -b^{10, 50}_0 ∧ true) c in CNF: c -b^{10, 50}_2 ∨ b^{10, 50}_1 ∨ b^{10, 50}_0 ∨ false c in DIMACS: -11183 11184 11185 0 c 3 does not represent an automaton state. c -(-b^{10, 50}_2 ∧ b^{10, 50}_1 ∧ b^{10, 50}_0 ∧ true) c in CNF: c b^{10, 50}_2 ∨ -b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ false c in DIMACS: 11183 -11184 -11185 0 c -3 does not represent an automaton state. c -( b^{10, 50}_2 ∧ b^{10, 50}_1 ∧ b^{10, 50}_0 ∧ true) c in CNF: c -b^{10, 50}_2 ∨ -b^{10, 50}_1 ∨ -b^{10, 50}_0 ∨ false c in DIMACS: -11183 -11184 -11185 0 c i = 51 c -2+1 --> -1 c ( b^{10, 51}_2 ∧ b^{10, 51}_1 ∧ -b^{10, 51}_0 ∧ p_510) -> ( b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ b^{10, 52}_0) c in CNF: c -b^{10, 51}_2 ∨ -b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ -p_510 ∨ b^{10, 52}_2 c -b^{10, 51}_2 ∨ -b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ -p_510 ∨ -b^{10, 52}_1 c -b^{10, 51}_2 ∨ -b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ -p_510 ∨ b^{10, 52}_0 c in DIMACS: -11186 -11187 11188 -510 11189 0 -11186 -11187 11188 -510 -11190 0 -11186 -11187 11188 -510 11191 0 c -1+1 --> 0 c ( b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ b^{10, 51}_0 ∧ p_510) -> (-b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ -b^{10, 52}_0) c in CNF: c -b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ -p_510 ∨ -b^{10, 52}_2 c -b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ -p_510 ∨ -b^{10, 52}_1 c -b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ -p_510 ∨ -b^{10, 52}_0 c in DIMACS: -11186 11187 -11188 -510 -11189 0 -11186 11187 -11188 -510 -11190 0 -11186 11187 -11188 -510 -11191 0 c 0+1 --> 1 c (-b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ -b^{10, 51}_0 ∧ p_510) -> (-b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ b^{10, 52}_0) c in CNF: c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ -p_510 ∨ -b^{10, 52}_2 c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ -p_510 ∨ -b^{10, 52}_1 c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ -p_510 ∨ b^{10, 52}_0 c in DIMACS: 11186 11187 11188 -510 -11189 0 11186 11187 11188 -510 -11190 0 11186 11187 11188 -510 11191 0 c 1+1 --> 2 c (-b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ b^{10, 51}_0 ∧ p_510) -> (-b^{10, 52}_2 ∧ b^{10, 52}_1 ∧ -b^{10, 52}_0) c in CNF: c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ -p_510 ∨ -b^{10, 52}_2 c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ -p_510 ∨ b^{10, 52}_1 c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ -p_510 ∨ -b^{10, 52}_0 c in DIMACS: 11186 11187 -11188 -510 -11189 0 11186 11187 -11188 -510 11190 0 11186 11187 -11188 -510 -11191 0 c 2+1 --> break c (-b^{10, 51}_2 ∧ b^{10, 51}_1 ∧ -b^{10, 51}_0 ∧ p_510) -> break c in CNF: c b^{10, 51}_2 ∨ -b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ -p_510 ∨ break c in DIMACS: 11186 -11187 11188 -510 1162 0 c 2-1 --> 1 c (-b^{10, 51}_2 ∧ b^{10, 51}_1 ∧ -b^{10, 51}_0 ∧ -p_510) -> (-b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ b^{10, 52}_0) c in CNF: c b^{10, 51}_2 ∨ -b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ p_510 ∨ -b^{10, 52}_2 c b^{10, 51}_2 ∨ -b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ p_510 ∨ -b^{10, 52}_1 c b^{10, 51}_2 ∨ -b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ p_510 ∨ b^{10, 52}_0 c in DIMACS: 11186 -11187 11188 510 -11189 0 11186 -11187 11188 510 -11190 0 11186 -11187 11188 510 11191 0 c 1-1 --> 0 c (-b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ b^{10, 51}_0 ∧ -p_510) -> (-b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ -b^{10, 52}_0) c in CNF: c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ p_510 ∨ -b^{10, 52}_2 c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ p_510 ∨ -b^{10, 52}_1 c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ p_510 ∨ -b^{10, 52}_0 c in DIMACS: 11186 11187 -11188 510 -11189 0 11186 11187 -11188 510 -11190 0 11186 11187 -11188 510 -11191 0 c 0-1 --> -1 c (-b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ -b^{10, 51}_0 ∧ -p_510) -> ( b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ b^{10, 52}_0) c in CNF: c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ p_510 ∨ b^{10, 52}_2 c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ p_510 ∨ -b^{10, 52}_1 c b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ p_510 ∨ b^{10, 52}_0 c in DIMACS: 11186 11187 11188 510 11189 0 11186 11187 11188 510 -11190 0 11186 11187 11188 510 11191 0 c -1-1 --> -2 c ( b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ b^{10, 51}_0 ∧ -p_510) -> ( b^{10, 52}_2 ∧ b^{10, 52}_1 ∧ -b^{10, 52}_0) c in CNF: c -b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ p_510 ∨ b^{10, 52}_2 c -b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ p_510 ∨ b^{10, 52}_1 c -b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ p_510 ∨ -b^{10, 52}_0 c in DIMACS: -11186 11187 -11188 510 11189 0 -11186 11187 -11188 510 11190 0 -11186 11187 -11188 510 -11191 0 c -2-1 --> break c ( b^{10, 51}_2 ∧ b^{10, 51}_1 ∧ -b^{10, 51}_0 ∧ -p_510) -> break c in CNF: c -b^{10, 51}_2 ∨ -b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ p_510 ∨ break c in DIMACS: -11186 -11187 11188 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 51}_2 ∧ -b^{10, 51}_1 ∧ -b^{10, 51}_0 ∧ true) c in CNF: c -b^{10, 51}_2 ∨ b^{10, 51}_1 ∨ b^{10, 51}_0 ∨ false c in DIMACS: -11186 11187 11188 0 c 3 does not represent an automaton state. c -(-b^{10, 51}_2 ∧ b^{10, 51}_1 ∧ b^{10, 51}_0 ∧ true) c in CNF: c b^{10, 51}_2 ∨ -b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ false c in DIMACS: 11186 -11187 -11188 0 c -3 does not represent an automaton state. c -( b^{10, 51}_2 ∧ b^{10, 51}_1 ∧ b^{10, 51}_0 ∧ true) c in CNF: c -b^{10, 51}_2 ∨ -b^{10, 51}_1 ∨ -b^{10, 51}_0 ∨ false c in DIMACS: -11186 -11187 -11188 0 c i = 52 c -2+1 --> -1 c ( b^{10, 52}_2 ∧ b^{10, 52}_1 ∧ -b^{10, 52}_0 ∧ p_520) -> ( b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ b^{10, 53}_0) c in CNF: c -b^{10, 52}_2 ∨ -b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ -p_520 ∨ b^{10, 53}_2 c -b^{10, 52}_2 ∨ -b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ -p_520 ∨ -b^{10, 53}_1 c -b^{10, 52}_2 ∨ -b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ -p_520 ∨ b^{10, 53}_0 c in DIMACS: -11189 -11190 11191 -520 11192 0 -11189 -11190 11191 -520 -11193 0 -11189 -11190 11191 -520 11194 0 c -1+1 --> 0 c ( b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ b^{10, 52}_0 ∧ p_520) -> (-b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ -b^{10, 53}_0) c in CNF: c -b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ -p_520 ∨ -b^{10, 53}_2 c -b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ -p_520 ∨ -b^{10, 53}_1 c -b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ -p_520 ∨ -b^{10, 53}_0 c in DIMACS: -11189 11190 -11191 -520 -11192 0 -11189 11190 -11191 -520 -11193 0 -11189 11190 -11191 -520 -11194 0 c 0+1 --> 1 c (-b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ -b^{10, 52}_0 ∧ p_520) -> (-b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ b^{10, 53}_0) c in CNF: c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ -p_520 ∨ -b^{10, 53}_2 c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ -p_520 ∨ -b^{10, 53}_1 c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ -p_520 ∨ b^{10, 53}_0 c in DIMACS: 11189 11190 11191 -520 -11192 0 11189 11190 11191 -520 -11193 0 11189 11190 11191 -520 11194 0 c 1+1 --> 2 c (-b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ b^{10, 52}_0 ∧ p_520) -> (-b^{10, 53}_2 ∧ b^{10, 53}_1 ∧ -b^{10, 53}_0) c in CNF: c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ -p_520 ∨ -b^{10, 53}_2 c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ -p_520 ∨ b^{10, 53}_1 c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ -p_520 ∨ -b^{10, 53}_0 c in DIMACS: 11189 11190 -11191 -520 -11192 0 11189 11190 -11191 -520 11193 0 11189 11190 -11191 -520 -11194 0 c 2+1 --> break c (-b^{10, 52}_2 ∧ b^{10, 52}_1 ∧ -b^{10, 52}_0 ∧ p_520) -> break c in CNF: c b^{10, 52}_2 ∨ -b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ -p_520 ∨ break c in DIMACS: 11189 -11190 11191 -520 1162 0 c 2-1 --> 1 c (-b^{10, 52}_2 ∧ b^{10, 52}_1 ∧ -b^{10, 52}_0 ∧ -p_520) -> (-b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ b^{10, 53}_0) c in CNF: c b^{10, 52}_2 ∨ -b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ p_520 ∨ -b^{10, 53}_2 c b^{10, 52}_2 ∨ -b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ p_520 ∨ -b^{10, 53}_1 c b^{10, 52}_2 ∨ -b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ p_520 ∨ b^{10, 53}_0 c in DIMACS: 11189 -11190 11191 520 -11192 0 11189 -11190 11191 520 -11193 0 11189 -11190 11191 520 11194 0 c 1-1 --> 0 c (-b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ b^{10, 52}_0 ∧ -p_520) -> (-b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ -b^{10, 53}_0) c in CNF: c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ p_520 ∨ -b^{10, 53}_2 c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ p_520 ∨ -b^{10, 53}_1 c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ p_520 ∨ -b^{10, 53}_0 c in DIMACS: 11189 11190 -11191 520 -11192 0 11189 11190 -11191 520 -11193 0 11189 11190 -11191 520 -11194 0 c 0-1 --> -1 c (-b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ -b^{10, 52}_0 ∧ -p_520) -> ( b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ b^{10, 53}_0) c in CNF: c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ p_520 ∨ b^{10, 53}_2 c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ p_520 ∨ -b^{10, 53}_1 c b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ p_520 ∨ b^{10, 53}_0 c in DIMACS: 11189 11190 11191 520 11192 0 11189 11190 11191 520 -11193 0 11189 11190 11191 520 11194 0 c -1-1 --> -2 c ( b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ b^{10, 52}_0 ∧ -p_520) -> ( b^{10, 53}_2 ∧ b^{10, 53}_1 ∧ -b^{10, 53}_0) c in CNF: c -b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ p_520 ∨ b^{10, 53}_2 c -b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ p_520 ∨ b^{10, 53}_1 c -b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ p_520 ∨ -b^{10, 53}_0 c in DIMACS: -11189 11190 -11191 520 11192 0 -11189 11190 -11191 520 11193 0 -11189 11190 -11191 520 -11194 0 c -2-1 --> break c ( b^{10, 52}_2 ∧ b^{10, 52}_1 ∧ -b^{10, 52}_0 ∧ -p_520) -> break c in CNF: c -b^{10, 52}_2 ∨ -b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ p_520 ∨ break c in DIMACS: -11189 -11190 11191 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 52}_2 ∧ -b^{10, 52}_1 ∧ -b^{10, 52}_0 ∧ true) c in CNF: c -b^{10, 52}_2 ∨ b^{10, 52}_1 ∨ b^{10, 52}_0 ∨ false c in DIMACS: -11189 11190 11191 0 c 3 does not represent an automaton state. c -(-b^{10, 52}_2 ∧ b^{10, 52}_1 ∧ b^{10, 52}_0 ∧ true) c in CNF: c b^{10, 52}_2 ∨ -b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ false c in DIMACS: 11189 -11190 -11191 0 c -3 does not represent an automaton state. c -( b^{10, 52}_2 ∧ b^{10, 52}_1 ∧ b^{10, 52}_0 ∧ true) c in CNF: c -b^{10, 52}_2 ∨ -b^{10, 52}_1 ∨ -b^{10, 52}_0 ∨ false c in DIMACS: -11189 -11190 -11191 0 c i = 53 c -2+1 --> -1 c ( b^{10, 53}_2 ∧ b^{10, 53}_1 ∧ -b^{10, 53}_0 ∧ p_530) -> ( b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ b^{10, 54}_0) c in CNF: c -b^{10, 53}_2 ∨ -b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ -p_530 ∨ b^{10, 54}_2 c -b^{10, 53}_2 ∨ -b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ -p_530 ∨ -b^{10, 54}_1 c -b^{10, 53}_2 ∨ -b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ -p_530 ∨ b^{10, 54}_0 c in DIMACS: -11192 -11193 11194 -530 11195 0 -11192 -11193 11194 -530 -11196 0 -11192 -11193 11194 -530 11197 0 c -1+1 --> 0 c ( b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ b^{10, 53}_0 ∧ p_530) -> (-b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ -b^{10, 54}_0) c in CNF: c -b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ -p_530 ∨ -b^{10, 54}_2 c -b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ -p_530 ∨ -b^{10, 54}_1 c -b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ -p_530 ∨ -b^{10, 54}_0 c in DIMACS: -11192 11193 -11194 -530 -11195 0 -11192 11193 -11194 -530 -11196 0 -11192 11193 -11194 -530 -11197 0 c 0+1 --> 1 c (-b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ -b^{10, 53}_0 ∧ p_530) -> (-b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ b^{10, 54}_0) c in CNF: c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ -p_530 ∨ -b^{10, 54}_2 c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ -p_530 ∨ -b^{10, 54}_1 c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ -p_530 ∨ b^{10, 54}_0 c in DIMACS: 11192 11193 11194 -530 -11195 0 11192 11193 11194 -530 -11196 0 11192 11193 11194 -530 11197 0 c 1+1 --> 2 c (-b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ b^{10, 53}_0 ∧ p_530) -> (-b^{10, 54}_2 ∧ b^{10, 54}_1 ∧ -b^{10, 54}_0) c in CNF: c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ -p_530 ∨ -b^{10, 54}_2 c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ -p_530 ∨ b^{10, 54}_1 c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ -p_530 ∨ -b^{10, 54}_0 c in DIMACS: 11192 11193 -11194 -530 -11195 0 11192 11193 -11194 -530 11196 0 11192 11193 -11194 -530 -11197 0 c 2+1 --> break c (-b^{10, 53}_2 ∧ b^{10, 53}_1 ∧ -b^{10, 53}_0 ∧ p_530) -> break c in CNF: c b^{10, 53}_2 ∨ -b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ -p_530 ∨ break c in DIMACS: 11192 -11193 11194 -530 1162 0 c 2-1 --> 1 c (-b^{10, 53}_2 ∧ b^{10, 53}_1 ∧ -b^{10, 53}_0 ∧ -p_530) -> (-b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ b^{10, 54}_0) c in CNF: c b^{10, 53}_2 ∨ -b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ p_530 ∨ -b^{10, 54}_2 c b^{10, 53}_2 ∨ -b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ p_530 ∨ -b^{10, 54}_1 c b^{10, 53}_2 ∨ -b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ p_530 ∨ b^{10, 54}_0 c in DIMACS: 11192 -11193 11194 530 -11195 0 11192 -11193 11194 530 -11196 0 11192 -11193 11194 530 11197 0 c 1-1 --> 0 c (-b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ b^{10, 53}_0 ∧ -p_530) -> (-b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ -b^{10, 54}_0) c in CNF: c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ p_530 ∨ -b^{10, 54}_2 c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ p_530 ∨ -b^{10, 54}_1 c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ p_530 ∨ -b^{10, 54}_0 c in DIMACS: 11192 11193 -11194 530 -11195 0 11192 11193 -11194 530 -11196 0 11192 11193 -11194 530 -11197 0 c 0-1 --> -1 c (-b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ -b^{10, 53}_0 ∧ -p_530) -> ( b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ b^{10, 54}_0) c in CNF: c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ p_530 ∨ b^{10, 54}_2 c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ p_530 ∨ -b^{10, 54}_1 c b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ p_530 ∨ b^{10, 54}_0 c in DIMACS: 11192 11193 11194 530 11195 0 11192 11193 11194 530 -11196 0 11192 11193 11194 530 11197 0 c -1-1 --> -2 c ( b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ b^{10, 53}_0 ∧ -p_530) -> ( b^{10, 54}_2 ∧ b^{10, 54}_1 ∧ -b^{10, 54}_0) c in CNF: c -b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ p_530 ∨ b^{10, 54}_2 c -b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ p_530 ∨ b^{10, 54}_1 c -b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ p_530 ∨ -b^{10, 54}_0 c in DIMACS: -11192 11193 -11194 530 11195 0 -11192 11193 -11194 530 11196 0 -11192 11193 -11194 530 -11197 0 c -2-1 --> break c ( b^{10, 53}_2 ∧ b^{10, 53}_1 ∧ -b^{10, 53}_0 ∧ -p_530) -> break c in CNF: c -b^{10, 53}_2 ∨ -b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ p_530 ∨ break c in DIMACS: -11192 -11193 11194 530 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 53}_2 ∧ -b^{10, 53}_1 ∧ -b^{10, 53}_0 ∧ true) c in CNF: c -b^{10, 53}_2 ∨ b^{10, 53}_1 ∨ b^{10, 53}_0 ∨ false c in DIMACS: -11192 11193 11194 0 c 3 does not represent an automaton state. c -(-b^{10, 53}_2 ∧ b^{10, 53}_1 ∧ b^{10, 53}_0 ∧ true) c in CNF: c b^{10, 53}_2 ∨ -b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ false c in DIMACS: 11192 -11193 -11194 0 c -3 does not represent an automaton state. c -( b^{10, 53}_2 ∧ b^{10, 53}_1 ∧ b^{10, 53}_0 ∧ true) c in CNF: c -b^{10, 53}_2 ∨ -b^{10, 53}_1 ∨ -b^{10, 53}_0 ∨ false c in DIMACS: -11192 -11193 -11194 0 c i = 54 c -2+1 --> -1 c ( b^{10, 54}_2 ∧ b^{10, 54}_1 ∧ -b^{10, 54}_0 ∧ p_540) -> ( b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ b^{10, 55}_0) c in CNF: c -b^{10, 54}_2 ∨ -b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ -p_540 ∨ b^{10, 55}_2 c -b^{10, 54}_2 ∨ -b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ -p_540 ∨ -b^{10, 55}_1 c -b^{10, 54}_2 ∨ -b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ -p_540 ∨ b^{10, 55}_0 c in DIMACS: -11195 -11196 11197 -540 11198 0 -11195 -11196 11197 -540 -11199 0 -11195 -11196 11197 -540 11200 0 c -1+1 --> 0 c ( b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ b^{10, 54}_0 ∧ p_540) -> (-b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ -b^{10, 55}_0) c in CNF: c -b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ -p_540 ∨ -b^{10, 55}_2 c -b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ -p_540 ∨ -b^{10, 55}_1 c -b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ -p_540 ∨ -b^{10, 55}_0 c in DIMACS: -11195 11196 -11197 -540 -11198 0 -11195 11196 -11197 -540 -11199 0 -11195 11196 -11197 -540 -11200 0 c 0+1 --> 1 c (-b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ -b^{10, 54}_0 ∧ p_540) -> (-b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ b^{10, 55}_0) c in CNF: c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ -p_540 ∨ -b^{10, 55}_2 c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ -p_540 ∨ -b^{10, 55}_1 c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ -p_540 ∨ b^{10, 55}_0 c in DIMACS: 11195 11196 11197 -540 -11198 0 11195 11196 11197 -540 -11199 0 11195 11196 11197 -540 11200 0 c 1+1 --> 2 c (-b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ b^{10, 54}_0 ∧ p_540) -> (-b^{10, 55}_2 ∧ b^{10, 55}_1 ∧ -b^{10, 55}_0) c in CNF: c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ -p_540 ∨ -b^{10, 55}_2 c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ -p_540 ∨ b^{10, 55}_1 c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ -p_540 ∨ -b^{10, 55}_0 c in DIMACS: 11195 11196 -11197 -540 -11198 0 11195 11196 -11197 -540 11199 0 11195 11196 -11197 -540 -11200 0 c 2+1 --> break c (-b^{10, 54}_2 ∧ b^{10, 54}_1 ∧ -b^{10, 54}_0 ∧ p_540) -> break c in CNF: c b^{10, 54}_2 ∨ -b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ -p_540 ∨ break c in DIMACS: 11195 -11196 11197 -540 1162 0 c 2-1 --> 1 c (-b^{10, 54}_2 ∧ b^{10, 54}_1 ∧ -b^{10, 54}_0 ∧ -p_540) -> (-b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ b^{10, 55}_0) c in CNF: c b^{10, 54}_2 ∨ -b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ p_540 ∨ -b^{10, 55}_2 c b^{10, 54}_2 ∨ -b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ p_540 ∨ -b^{10, 55}_1 c b^{10, 54}_2 ∨ -b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ p_540 ∨ b^{10, 55}_0 c in DIMACS: 11195 -11196 11197 540 -11198 0 11195 -11196 11197 540 -11199 0 11195 -11196 11197 540 11200 0 c 1-1 --> 0 c (-b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ b^{10, 54}_0 ∧ -p_540) -> (-b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ -b^{10, 55}_0) c in CNF: c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ p_540 ∨ -b^{10, 55}_2 c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ p_540 ∨ -b^{10, 55}_1 c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ p_540 ∨ -b^{10, 55}_0 c in DIMACS: 11195 11196 -11197 540 -11198 0 11195 11196 -11197 540 -11199 0 11195 11196 -11197 540 -11200 0 c 0-1 --> -1 c (-b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ -b^{10, 54}_0 ∧ -p_540) -> ( b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ b^{10, 55}_0) c in CNF: c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ p_540 ∨ b^{10, 55}_2 c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ p_540 ∨ -b^{10, 55}_1 c b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ p_540 ∨ b^{10, 55}_0 c in DIMACS: 11195 11196 11197 540 11198 0 11195 11196 11197 540 -11199 0 11195 11196 11197 540 11200 0 c -1-1 --> -2 c ( b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ b^{10, 54}_0 ∧ -p_540) -> ( b^{10, 55}_2 ∧ b^{10, 55}_1 ∧ -b^{10, 55}_0) c in CNF: c -b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ p_540 ∨ b^{10, 55}_2 c -b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ p_540 ∨ b^{10, 55}_1 c -b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ p_540 ∨ -b^{10, 55}_0 c in DIMACS: -11195 11196 -11197 540 11198 0 -11195 11196 -11197 540 11199 0 -11195 11196 -11197 540 -11200 0 c -2-1 --> break c ( b^{10, 54}_2 ∧ b^{10, 54}_1 ∧ -b^{10, 54}_0 ∧ -p_540) -> break c in CNF: c -b^{10, 54}_2 ∨ -b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ p_540 ∨ break c in DIMACS: -11195 -11196 11197 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 54}_2 ∧ -b^{10, 54}_1 ∧ -b^{10, 54}_0 ∧ true) c in CNF: c -b^{10, 54}_2 ∨ b^{10, 54}_1 ∨ b^{10, 54}_0 ∨ false c in DIMACS: -11195 11196 11197 0 c 3 does not represent an automaton state. c -(-b^{10, 54}_2 ∧ b^{10, 54}_1 ∧ b^{10, 54}_0 ∧ true) c in CNF: c b^{10, 54}_2 ∨ -b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ false c in DIMACS: 11195 -11196 -11197 0 c -3 does not represent an automaton state. c -( b^{10, 54}_2 ∧ b^{10, 54}_1 ∧ b^{10, 54}_0 ∧ true) c in CNF: c -b^{10, 54}_2 ∨ -b^{10, 54}_1 ∨ -b^{10, 54}_0 ∨ false c in DIMACS: -11195 -11196 -11197 0 c i = 55 c -2+1 --> -1 c ( b^{10, 55}_2 ∧ b^{10, 55}_1 ∧ -b^{10, 55}_0 ∧ p_550) -> ( b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ b^{10, 56}_0) c in CNF: c -b^{10, 55}_2 ∨ -b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ -p_550 ∨ b^{10, 56}_2 c -b^{10, 55}_2 ∨ -b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ -p_550 ∨ -b^{10, 56}_1 c -b^{10, 55}_2 ∨ -b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ -p_550 ∨ b^{10, 56}_0 c in DIMACS: -11198 -11199 11200 -550 11201 0 -11198 -11199 11200 -550 -11202 0 -11198 -11199 11200 -550 11203 0 c -1+1 --> 0 c ( b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ b^{10, 55}_0 ∧ p_550) -> (-b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ -b^{10, 56}_0) c in CNF: c -b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ -p_550 ∨ -b^{10, 56}_2 c -b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ -p_550 ∨ -b^{10, 56}_1 c -b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ -p_550 ∨ -b^{10, 56}_0 c in DIMACS: -11198 11199 -11200 -550 -11201 0 -11198 11199 -11200 -550 -11202 0 -11198 11199 -11200 -550 -11203 0 c 0+1 --> 1 c (-b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ -b^{10, 55}_0 ∧ p_550) -> (-b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ b^{10, 56}_0) c in CNF: c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ -p_550 ∨ -b^{10, 56}_2 c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ -p_550 ∨ -b^{10, 56}_1 c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ -p_550 ∨ b^{10, 56}_0 c in DIMACS: 11198 11199 11200 -550 -11201 0 11198 11199 11200 -550 -11202 0 11198 11199 11200 -550 11203 0 c 1+1 --> 2 c (-b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ b^{10, 55}_0 ∧ p_550) -> (-b^{10, 56}_2 ∧ b^{10, 56}_1 ∧ -b^{10, 56}_0) c in CNF: c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ -p_550 ∨ -b^{10, 56}_2 c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ -p_550 ∨ b^{10, 56}_1 c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ -p_550 ∨ -b^{10, 56}_0 c in DIMACS: 11198 11199 -11200 -550 -11201 0 11198 11199 -11200 -550 11202 0 11198 11199 -11200 -550 -11203 0 c 2+1 --> break c (-b^{10, 55}_2 ∧ b^{10, 55}_1 ∧ -b^{10, 55}_0 ∧ p_550) -> break c in CNF: c b^{10, 55}_2 ∨ -b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ -p_550 ∨ break c in DIMACS: 11198 -11199 11200 -550 1162 0 c 2-1 --> 1 c (-b^{10, 55}_2 ∧ b^{10, 55}_1 ∧ -b^{10, 55}_0 ∧ -p_550) -> (-b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ b^{10, 56}_0) c in CNF: c b^{10, 55}_2 ∨ -b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ p_550 ∨ -b^{10, 56}_2 c b^{10, 55}_2 ∨ -b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ p_550 ∨ -b^{10, 56}_1 c b^{10, 55}_2 ∨ -b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ p_550 ∨ b^{10, 56}_0 c in DIMACS: 11198 -11199 11200 550 -11201 0 11198 -11199 11200 550 -11202 0 11198 -11199 11200 550 11203 0 c 1-1 --> 0 c (-b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ b^{10, 55}_0 ∧ -p_550) -> (-b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ -b^{10, 56}_0) c in CNF: c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ p_550 ∨ -b^{10, 56}_2 c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ p_550 ∨ -b^{10, 56}_1 c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ p_550 ∨ -b^{10, 56}_0 c in DIMACS: 11198 11199 -11200 550 -11201 0 11198 11199 -11200 550 -11202 0 11198 11199 -11200 550 -11203 0 c 0-1 --> -1 c (-b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ -b^{10, 55}_0 ∧ -p_550) -> ( b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ b^{10, 56}_0) c in CNF: c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ p_550 ∨ b^{10, 56}_2 c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ p_550 ∨ -b^{10, 56}_1 c b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ p_550 ∨ b^{10, 56}_0 c in DIMACS: 11198 11199 11200 550 11201 0 11198 11199 11200 550 -11202 0 11198 11199 11200 550 11203 0 c -1-1 --> -2 c ( b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ b^{10, 55}_0 ∧ -p_550) -> ( b^{10, 56}_2 ∧ b^{10, 56}_1 ∧ -b^{10, 56}_0) c in CNF: c -b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ p_550 ∨ b^{10, 56}_2 c -b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ p_550 ∨ b^{10, 56}_1 c -b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ p_550 ∨ -b^{10, 56}_0 c in DIMACS: -11198 11199 -11200 550 11201 0 -11198 11199 -11200 550 11202 0 -11198 11199 -11200 550 -11203 0 c -2-1 --> break c ( b^{10, 55}_2 ∧ b^{10, 55}_1 ∧ -b^{10, 55}_0 ∧ -p_550) -> break c in CNF: c -b^{10, 55}_2 ∨ -b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ p_550 ∨ break c in DIMACS: -11198 -11199 11200 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 55}_2 ∧ -b^{10, 55}_1 ∧ -b^{10, 55}_0 ∧ true) c in CNF: c -b^{10, 55}_2 ∨ b^{10, 55}_1 ∨ b^{10, 55}_0 ∨ false c in DIMACS: -11198 11199 11200 0 c 3 does not represent an automaton state. c -(-b^{10, 55}_2 ∧ b^{10, 55}_1 ∧ b^{10, 55}_0 ∧ true) c in CNF: c b^{10, 55}_2 ∨ -b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ false c in DIMACS: 11198 -11199 -11200 0 c -3 does not represent an automaton state. c -( b^{10, 55}_2 ∧ b^{10, 55}_1 ∧ b^{10, 55}_0 ∧ true) c in CNF: c -b^{10, 55}_2 ∨ -b^{10, 55}_1 ∨ -b^{10, 55}_0 ∨ false c in DIMACS: -11198 -11199 -11200 0 c i = 56 c -2+1 --> -1 c ( b^{10, 56}_2 ∧ b^{10, 56}_1 ∧ -b^{10, 56}_0 ∧ p_560) -> ( b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ b^{10, 57}_0) c in CNF: c -b^{10, 56}_2 ∨ -b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ -p_560 ∨ b^{10, 57}_2 c -b^{10, 56}_2 ∨ -b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ -p_560 ∨ -b^{10, 57}_1 c -b^{10, 56}_2 ∨ -b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ -p_560 ∨ b^{10, 57}_0 c in DIMACS: -11201 -11202 11203 -560 11204 0 -11201 -11202 11203 -560 -11205 0 -11201 -11202 11203 -560 11206 0 c -1+1 --> 0 c ( b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ b^{10, 56}_0 ∧ p_560) -> (-b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ -b^{10, 57}_0) c in CNF: c -b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ -p_560 ∨ -b^{10, 57}_2 c -b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ -p_560 ∨ -b^{10, 57}_1 c -b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ -p_560 ∨ -b^{10, 57}_0 c in DIMACS: -11201 11202 -11203 -560 -11204 0 -11201 11202 -11203 -560 -11205 0 -11201 11202 -11203 -560 -11206 0 c 0+1 --> 1 c (-b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ -b^{10, 56}_0 ∧ p_560) -> (-b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ b^{10, 57}_0) c in CNF: c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ -p_560 ∨ -b^{10, 57}_2 c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ -p_560 ∨ -b^{10, 57}_1 c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ -p_560 ∨ b^{10, 57}_0 c in DIMACS: 11201 11202 11203 -560 -11204 0 11201 11202 11203 -560 -11205 0 11201 11202 11203 -560 11206 0 c 1+1 --> 2 c (-b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ b^{10, 56}_0 ∧ p_560) -> (-b^{10, 57}_2 ∧ b^{10, 57}_1 ∧ -b^{10, 57}_0) c in CNF: c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ -p_560 ∨ -b^{10, 57}_2 c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ -p_560 ∨ b^{10, 57}_1 c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ -p_560 ∨ -b^{10, 57}_0 c in DIMACS: 11201 11202 -11203 -560 -11204 0 11201 11202 -11203 -560 11205 0 11201 11202 -11203 -560 -11206 0 c 2+1 --> break c (-b^{10, 56}_2 ∧ b^{10, 56}_1 ∧ -b^{10, 56}_0 ∧ p_560) -> break c in CNF: c b^{10, 56}_2 ∨ -b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ -p_560 ∨ break c in DIMACS: 11201 -11202 11203 -560 1162 0 c 2-1 --> 1 c (-b^{10, 56}_2 ∧ b^{10, 56}_1 ∧ -b^{10, 56}_0 ∧ -p_560) -> (-b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ b^{10, 57}_0) c in CNF: c b^{10, 56}_2 ∨ -b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ p_560 ∨ -b^{10, 57}_2 c b^{10, 56}_2 ∨ -b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ p_560 ∨ -b^{10, 57}_1 c b^{10, 56}_2 ∨ -b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ p_560 ∨ b^{10, 57}_0 c in DIMACS: 11201 -11202 11203 560 -11204 0 11201 -11202 11203 560 -11205 0 11201 -11202 11203 560 11206 0 c 1-1 --> 0 c (-b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ b^{10, 56}_0 ∧ -p_560) -> (-b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ -b^{10, 57}_0) c in CNF: c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ p_560 ∨ -b^{10, 57}_2 c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ p_560 ∨ -b^{10, 57}_1 c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ p_560 ∨ -b^{10, 57}_0 c in DIMACS: 11201 11202 -11203 560 -11204 0 11201 11202 -11203 560 -11205 0 11201 11202 -11203 560 -11206 0 c 0-1 --> -1 c (-b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ -b^{10, 56}_0 ∧ -p_560) -> ( b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ b^{10, 57}_0) c in CNF: c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ p_560 ∨ b^{10, 57}_2 c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ p_560 ∨ -b^{10, 57}_1 c b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ p_560 ∨ b^{10, 57}_0 c in DIMACS: 11201 11202 11203 560 11204 0 11201 11202 11203 560 -11205 0 11201 11202 11203 560 11206 0 c -1-1 --> -2 c ( b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ b^{10, 56}_0 ∧ -p_560) -> ( b^{10, 57}_2 ∧ b^{10, 57}_1 ∧ -b^{10, 57}_0) c in CNF: c -b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ p_560 ∨ b^{10, 57}_2 c -b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ p_560 ∨ b^{10, 57}_1 c -b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ p_560 ∨ -b^{10, 57}_0 c in DIMACS: -11201 11202 -11203 560 11204 0 -11201 11202 -11203 560 11205 0 -11201 11202 -11203 560 -11206 0 c -2-1 --> break c ( b^{10, 56}_2 ∧ b^{10, 56}_1 ∧ -b^{10, 56}_0 ∧ -p_560) -> break c in CNF: c -b^{10, 56}_2 ∨ -b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ p_560 ∨ break c in DIMACS: -11201 -11202 11203 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 56}_2 ∧ -b^{10, 56}_1 ∧ -b^{10, 56}_0 ∧ true) c in CNF: c -b^{10, 56}_2 ∨ b^{10, 56}_1 ∨ b^{10, 56}_0 ∨ false c in DIMACS: -11201 11202 11203 0 c 3 does not represent an automaton state. c -(-b^{10, 56}_2 ∧ b^{10, 56}_1 ∧ b^{10, 56}_0 ∧ true) c in CNF: c b^{10, 56}_2 ∨ -b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ false c in DIMACS: 11201 -11202 -11203 0 c -3 does not represent an automaton state. c -( b^{10, 56}_2 ∧ b^{10, 56}_1 ∧ b^{10, 56}_0 ∧ true) c in CNF: c -b^{10, 56}_2 ∨ -b^{10, 56}_1 ∨ -b^{10, 56}_0 ∨ false c in DIMACS: -11201 -11202 -11203 0 c i = 57 c -2+1 --> -1 c ( b^{10, 57}_2 ∧ b^{10, 57}_1 ∧ -b^{10, 57}_0 ∧ p_570) -> ( b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ b^{10, 58}_0) c in CNF: c -b^{10, 57}_2 ∨ -b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ -p_570 ∨ b^{10, 58}_2 c -b^{10, 57}_2 ∨ -b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ -p_570 ∨ -b^{10, 58}_1 c -b^{10, 57}_2 ∨ -b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ -p_570 ∨ b^{10, 58}_0 c in DIMACS: -11204 -11205 11206 -570 11207 0 -11204 -11205 11206 -570 -11208 0 -11204 -11205 11206 -570 11209 0 c -1+1 --> 0 c ( b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ b^{10, 57}_0 ∧ p_570) -> (-b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ -b^{10, 58}_0) c in CNF: c -b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ -p_570 ∨ -b^{10, 58}_2 c -b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ -p_570 ∨ -b^{10, 58}_1 c -b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ -p_570 ∨ -b^{10, 58}_0 c in DIMACS: -11204 11205 -11206 -570 -11207 0 -11204 11205 -11206 -570 -11208 0 -11204 11205 -11206 -570 -11209 0 c 0+1 --> 1 c (-b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ -b^{10, 57}_0 ∧ p_570) -> (-b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ b^{10, 58}_0) c in CNF: c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ -p_570 ∨ -b^{10, 58}_2 c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ -p_570 ∨ -b^{10, 58}_1 c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ -p_570 ∨ b^{10, 58}_0 c in DIMACS: 11204 11205 11206 -570 -11207 0 11204 11205 11206 -570 -11208 0 11204 11205 11206 -570 11209 0 c 1+1 --> 2 c (-b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ b^{10, 57}_0 ∧ p_570) -> (-b^{10, 58}_2 ∧ b^{10, 58}_1 ∧ -b^{10, 58}_0) c in CNF: c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ -p_570 ∨ -b^{10, 58}_2 c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ -p_570 ∨ b^{10, 58}_1 c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ -p_570 ∨ -b^{10, 58}_0 c in DIMACS: 11204 11205 -11206 -570 -11207 0 11204 11205 -11206 -570 11208 0 11204 11205 -11206 -570 -11209 0 c 2+1 --> break c (-b^{10, 57}_2 ∧ b^{10, 57}_1 ∧ -b^{10, 57}_0 ∧ p_570) -> break c in CNF: c b^{10, 57}_2 ∨ -b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ -p_570 ∨ break c in DIMACS: 11204 -11205 11206 -570 1162 0 c 2-1 --> 1 c (-b^{10, 57}_2 ∧ b^{10, 57}_1 ∧ -b^{10, 57}_0 ∧ -p_570) -> (-b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ b^{10, 58}_0) c in CNF: c b^{10, 57}_2 ∨ -b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ p_570 ∨ -b^{10, 58}_2 c b^{10, 57}_2 ∨ -b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ p_570 ∨ -b^{10, 58}_1 c b^{10, 57}_2 ∨ -b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ p_570 ∨ b^{10, 58}_0 c in DIMACS: 11204 -11205 11206 570 -11207 0 11204 -11205 11206 570 -11208 0 11204 -11205 11206 570 11209 0 c 1-1 --> 0 c (-b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ b^{10, 57}_0 ∧ -p_570) -> (-b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ -b^{10, 58}_0) c in CNF: c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ p_570 ∨ -b^{10, 58}_2 c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ p_570 ∨ -b^{10, 58}_1 c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ p_570 ∨ -b^{10, 58}_0 c in DIMACS: 11204 11205 -11206 570 -11207 0 11204 11205 -11206 570 -11208 0 11204 11205 -11206 570 -11209 0 c 0-1 --> -1 c (-b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ -b^{10, 57}_0 ∧ -p_570) -> ( b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ b^{10, 58}_0) c in CNF: c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ p_570 ∨ b^{10, 58}_2 c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ p_570 ∨ -b^{10, 58}_1 c b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ p_570 ∨ b^{10, 58}_0 c in DIMACS: 11204 11205 11206 570 11207 0 11204 11205 11206 570 -11208 0 11204 11205 11206 570 11209 0 c -1-1 --> -2 c ( b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ b^{10, 57}_0 ∧ -p_570) -> ( b^{10, 58}_2 ∧ b^{10, 58}_1 ∧ -b^{10, 58}_0) c in CNF: c -b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ p_570 ∨ b^{10, 58}_2 c -b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ p_570 ∨ b^{10, 58}_1 c -b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ p_570 ∨ -b^{10, 58}_0 c in DIMACS: -11204 11205 -11206 570 11207 0 -11204 11205 -11206 570 11208 0 -11204 11205 -11206 570 -11209 0 c -2-1 --> break c ( b^{10, 57}_2 ∧ b^{10, 57}_1 ∧ -b^{10, 57}_0 ∧ -p_570) -> break c in CNF: c -b^{10, 57}_2 ∨ -b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ p_570 ∨ break c in DIMACS: -11204 -11205 11206 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 57}_2 ∧ -b^{10, 57}_1 ∧ -b^{10, 57}_0 ∧ true) c in CNF: c -b^{10, 57}_2 ∨ b^{10, 57}_1 ∨ b^{10, 57}_0 ∨ false c in DIMACS: -11204 11205 11206 0 c 3 does not represent an automaton state. c -(-b^{10, 57}_2 ∧ b^{10, 57}_1 ∧ b^{10, 57}_0 ∧ true) c in CNF: c b^{10, 57}_2 ∨ -b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ false c in DIMACS: 11204 -11205 -11206 0 c -3 does not represent an automaton state. c -( b^{10, 57}_2 ∧ b^{10, 57}_1 ∧ b^{10, 57}_0 ∧ true) c in CNF: c -b^{10, 57}_2 ∨ -b^{10, 57}_1 ∨ -b^{10, 57}_0 ∨ false c in DIMACS: -11204 -11205 -11206 0 c i = 58 c -2+1 --> -1 c ( b^{10, 58}_2 ∧ b^{10, 58}_1 ∧ -b^{10, 58}_0 ∧ p_580) -> ( b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ b^{10, 59}_0) c in CNF: c -b^{10, 58}_2 ∨ -b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ -p_580 ∨ b^{10, 59}_2 c -b^{10, 58}_2 ∨ -b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ -p_580 ∨ -b^{10, 59}_1 c -b^{10, 58}_2 ∨ -b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ -p_580 ∨ b^{10, 59}_0 c in DIMACS: -11207 -11208 11209 -580 11210 0 -11207 -11208 11209 -580 -11211 0 -11207 -11208 11209 -580 11212 0 c -1+1 --> 0 c ( b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ b^{10, 58}_0 ∧ p_580) -> (-b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ -b^{10, 59}_0) c in CNF: c -b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ -p_580 ∨ -b^{10, 59}_2 c -b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ -p_580 ∨ -b^{10, 59}_1 c -b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ -p_580 ∨ -b^{10, 59}_0 c in DIMACS: -11207 11208 -11209 -580 -11210 0 -11207 11208 -11209 -580 -11211 0 -11207 11208 -11209 -580 -11212 0 c 0+1 --> 1 c (-b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ -b^{10, 58}_0 ∧ p_580) -> (-b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ b^{10, 59}_0) c in CNF: c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ -p_580 ∨ -b^{10, 59}_2 c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ -p_580 ∨ -b^{10, 59}_1 c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ -p_580 ∨ b^{10, 59}_0 c in DIMACS: 11207 11208 11209 -580 -11210 0 11207 11208 11209 -580 -11211 0 11207 11208 11209 -580 11212 0 c 1+1 --> 2 c (-b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ b^{10, 58}_0 ∧ p_580) -> (-b^{10, 59}_2 ∧ b^{10, 59}_1 ∧ -b^{10, 59}_0) c in CNF: c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ -p_580 ∨ -b^{10, 59}_2 c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ -p_580 ∨ b^{10, 59}_1 c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ -p_580 ∨ -b^{10, 59}_0 c in DIMACS: 11207 11208 -11209 -580 -11210 0 11207 11208 -11209 -580 11211 0 11207 11208 -11209 -580 -11212 0 c 2+1 --> break c (-b^{10, 58}_2 ∧ b^{10, 58}_1 ∧ -b^{10, 58}_0 ∧ p_580) -> break c in CNF: c b^{10, 58}_2 ∨ -b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ -p_580 ∨ break c in DIMACS: 11207 -11208 11209 -580 1162 0 c 2-1 --> 1 c (-b^{10, 58}_2 ∧ b^{10, 58}_1 ∧ -b^{10, 58}_0 ∧ -p_580) -> (-b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ b^{10, 59}_0) c in CNF: c b^{10, 58}_2 ∨ -b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ p_580 ∨ -b^{10, 59}_2 c b^{10, 58}_2 ∨ -b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ p_580 ∨ -b^{10, 59}_1 c b^{10, 58}_2 ∨ -b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ p_580 ∨ b^{10, 59}_0 c in DIMACS: 11207 -11208 11209 580 -11210 0 11207 -11208 11209 580 -11211 0 11207 -11208 11209 580 11212 0 c 1-1 --> 0 c (-b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ b^{10, 58}_0 ∧ -p_580) -> (-b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ -b^{10, 59}_0) c in CNF: c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ p_580 ∨ -b^{10, 59}_2 c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ p_580 ∨ -b^{10, 59}_1 c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ p_580 ∨ -b^{10, 59}_0 c in DIMACS: 11207 11208 -11209 580 -11210 0 11207 11208 -11209 580 -11211 0 11207 11208 -11209 580 -11212 0 c 0-1 --> -1 c (-b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ -b^{10, 58}_0 ∧ -p_580) -> ( b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ b^{10, 59}_0) c in CNF: c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ p_580 ∨ b^{10, 59}_2 c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ p_580 ∨ -b^{10, 59}_1 c b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ p_580 ∨ b^{10, 59}_0 c in DIMACS: 11207 11208 11209 580 11210 0 11207 11208 11209 580 -11211 0 11207 11208 11209 580 11212 0 c -1-1 --> -2 c ( b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ b^{10, 58}_0 ∧ -p_580) -> ( b^{10, 59}_2 ∧ b^{10, 59}_1 ∧ -b^{10, 59}_0) c in CNF: c -b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ p_580 ∨ b^{10, 59}_2 c -b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ p_580 ∨ b^{10, 59}_1 c -b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ p_580 ∨ -b^{10, 59}_0 c in DIMACS: -11207 11208 -11209 580 11210 0 -11207 11208 -11209 580 11211 0 -11207 11208 -11209 580 -11212 0 c -2-1 --> break c ( b^{10, 58}_2 ∧ b^{10, 58}_1 ∧ -b^{10, 58}_0 ∧ -p_580) -> break c in CNF: c -b^{10, 58}_2 ∨ -b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ p_580 ∨ break c in DIMACS: -11207 -11208 11209 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 58}_2 ∧ -b^{10, 58}_1 ∧ -b^{10, 58}_0 ∧ true) c in CNF: c -b^{10, 58}_2 ∨ b^{10, 58}_1 ∨ b^{10, 58}_0 ∨ false c in DIMACS: -11207 11208 11209 0 c 3 does not represent an automaton state. c -(-b^{10, 58}_2 ∧ b^{10, 58}_1 ∧ b^{10, 58}_0 ∧ true) c in CNF: c b^{10, 58}_2 ∨ -b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ false c in DIMACS: 11207 -11208 -11209 0 c -3 does not represent an automaton state. c -( b^{10, 58}_2 ∧ b^{10, 58}_1 ∧ b^{10, 58}_0 ∧ true) c in CNF: c -b^{10, 58}_2 ∨ -b^{10, 58}_1 ∨ -b^{10, 58}_0 ∨ false c in DIMACS: -11207 -11208 -11209 0 c i = 59 c -2+1 --> -1 c ( b^{10, 59}_2 ∧ b^{10, 59}_1 ∧ -b^{10, 59}_0 ∧ p_590) -> ( b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ b^{10, 60}_0) c in CNF: c -b^{10, 59}_2 ∨ -b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ -p_590 ∨ b^{10, 60}_2 c -b^{10, 59}_2 ∨ -b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ -p_590 ∨ -b^{10, 60}_1 c -b^{10, 59}_2 ∨ -b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ -p_590 ∨ b^{10, 60}_0 c in DIMACS: -11210 -11211 11212 -590 11213 0 -11210 -11211 11212 -590 -11214 0 -11210 -11211 11212 -590 11215 0 c -1+1 --> 0 c ( b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ b^{10, 59}_0 ∧ p_590) -> (-b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ -b^{10, 60}_0) c in CNF: c -b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ -p_590 ∨ -b^{10, 60}_2 c -b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ -p_590 ∨ -b^{10, 60}_1 c -b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ -p_590 ∨ -b^{10, 60}_0 c in DIMACS: -11210 11211 -11212 -590 -11213 0 -11210 11211 -11212 -590 -11214 0 -11210 11211 -11212 -590 -11215 0 c 0+1 --> 1 c (-b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ -b^{10, 59}_0 ∧ p_590) -> (-b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ b^{10, 60}_0) c in CNF: c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ -p_590 ∨ -b^{10, 60}_2 c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ -p_590 ∨ -b^{10, 60}_1 c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ -p_590 ∨ b^{10, 60}_0 c in DIMACS: 11210 11211 11212 -590 -11213 0 11210 11211 11212 -590 -11214 0 11210 11211 11212 -590 11215 0 c 1+1 --> 2 c (-b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ b^{10, 59}_0 ∧ p_590) -> (-b^{10, 60}_2 ∧ b^{10, 60}_1 ∧ -b^{10, 60}_0) c in CNF: c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ -p_590 ∨ -b^{10, 60}_2 c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ -p_590 ∨ b^{10, 60}_1 c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ -p_590 ∨ -b^{10, 60}_0 c in DIMACS: 11210 11211 -11212 -590 -11213 0 11210 11211 -11212 -590 11214 0 11210 11211 -11212 -590 -11215 0 c 2+1 --> break c (-b^{10, 59}_2 ∧ b^{10, 59}_1 ∧ -b^{10, 59}_0 ∧ p_590) -> break c in CNF: c b^{10, 59}_2 ∨ -b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ -p_590 ∨ break c in DIMACS: 11210 -11211 11212 -590 1162 0 c 2-1 --> 1 c (-b^{10, 59}_2 ∧ b^{10, 59}_1 ∧ -b^{10, 59}_0 ∧ -p_590) -> (-b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ b^{10, 60}_0) c in CNF: c b^{10, 59}_2 ∨ -b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ p_590 ∨ -b^{10, 60}_2 c b^{10, 59}_2 ∨ -b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ p_590 ∨ -b^{10, 60}_1 c b^{10, 59}_2 ∨ -b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ p_590 ∨ b^{10, 60}_0 c in DIMACS: 11210 -11211 11212 590 -11213 0 11210 -11211 11212 590 -11214 0 11210 -11211 11212 590 11215 0 c 1-1 --> 0 c (-b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ b^{10, 59}_0 ∧ -p_590) -> (-b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ -b^{10, 60}_0) c in CNF: c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ p_590 ∨ -b^{10, 60}_2 c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ p_590 ∨ -b^{10, 60}_1 c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ p_590 ∨ -b^{10, 60}_0 c in DIMACS: 11210 11211 -11212 590 -11213 0 11210 11211 -11212 590 -11214 0 11210 11211 -11212 590 -11215 0 c 0-1 --> -1 c (-b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ -b^{10, 59}_0 ∧ -p_590) -> ( b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ b^{10, 60}_0) c in CNF: c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ p_590 ∨ b^{10, 60}_2 c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ p_590 ∨ -b^{10, 60}_1 c b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ p_590 ∨ b^{10, 60}_0 c in DIMACS: 11210 11211 11212 590 11213 0 11210 11211 11212 590 -11214 0 11210 11211 11212 590 11215 0 c -1-1 --> -2 c ( b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ b^{10, 59}_0 ∧ -p_590) -> ( b^{10, 60}_2 ∧ b^{10, 60}_1 ∧ -b^{10, 60}_0) c in CNF: c -b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ p_590 ∨ b^{10, 60}_2 c -b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ p_590 ∨ b^{10, 60}_1 c -b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ p_590 ∨ -b^{10, 60}_0 c in DIMACS: -11210 11211 -11212 590 11213 0 -11210 11211 -11212 590 11214 0 -11210 11211 -11212 590 -11215 0 c -2-1 --> break c ( b^{10, 59}_2 ∧ b^{10, 59}_1 ∧ -b^{10, 59}_0 ∧ -p_590) -> break c in CNF: c -b^{10, 59}_2 ∨ -b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ p_590 ∨ break c in DIMACS: -11210 -11211 11212 590 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 59}_2 ∧ -b^{10, 59}_1 ∧ -b^{10, 59}_0 ∧ true) c in CNF: c -b^{10, 59}_2 ∨ b^{10, 59}_1 ∨ b^{10, 59}_0 ∨ false c in DIMACS: -11210 11211 11212 0 c 3 does not represent an automaton state. c -(-b^{10, 59}_2 ∧ b^{10, 59}_1 ∧ b^{10, 59}_0 ∧ true) c in CNF: c b^{10, 59}_2 ∨ -b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ false c in DIMACS: 11210 -11211 -11212 0 c -3 does not represent an automaton state. c -( b^{10, 59}_2 ∧ b^{10, 59}_1 ∧ b^{10, 59}_0 ∧ true) c in CNF: c -b^{10, 59}_2 ∨ -b^{10, 59}_1 ∨ -b^{10, 59}_0 ∨ false c in DIMACS: -11210 -11211 -11212 0 c i = 60 c -2+1 --> -1 c ( b^{10, 60}_2 ∧ b^{10, 60}_1 ∧ -b^{10, 60}_0 ∧ p_600) -> ( b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ b^{10, 61}_0) c in CNF: c -b^{10, 60}_2 ∨ -b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ -p_600 ∨ b^{10, 61}_2 c -b^{10, 60}_2 ∨ -b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ -p_600 ∨ -b^{10, 61}_1 c -b^{10, 60}_2 ∨ -b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ -p_600 ∨ b^{10, 61}_0 c in DIMACS: -11213 -11214 11215 -600 11216 0 -11213 -11214 11215 -600 -11217 0 -11213 -11214 11215 -600 11218 0 c -1+1 --> 0 c ( b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ b^{10, 60}_0 ∧ p_600) -> (-b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ -b^{10, 61}_0) c in CNF: c -b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ -p_600 ∨ -b^{10, 61}_2 c -b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ -p_600 ∨ -b^{10, 61}_1 c -b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ -p_600 ∨ -b^{10, 61}_0 c in DIMACS: -11213 11214 -11215 -600 -11216 0 -11213 11214 -11215 -600 -11217 0 -11213 11214 -11215 -600 -11218 0 c 0+1 --> 1 c (-b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ -b^{10, 60}_0 ∧ p_600) -> (-b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ b^{10, 61}_0) c in CNF: c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ -p_600 ∨ -b^{10, 61}_2 c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ -p_600 ∨ -b^{10, 61}_1 c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ -p_600 ∨ b^{10, 61}_0 c in DIMACS: 11213 11214 11215 -600 -11216 0 11213 11214 11215 -600 -11217 0 11213 11214 11215 -600 11218 0 c 1+1 --> 2 c (-b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ b^{10, 60}_0 ∧ p_600) -> (-b^{10, 61}_2 ∧ b^{10, 61}_1 ∧ -b^{10, 61}_0) c in CNF: c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ -p_600 ∨ -b^{10, 61}_2 c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ -p_600 ∨ b^{10, 61}_1 c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ -p_600 ∨ -b^{10, 61}_0 c in DIMACS: 11213 11214 -11215 -600 -11216 0 11213 11214 -11215 -600 11217 0 11213 11214 -11215 -600 -11218 0 c 2+1 --> break c (-b^{10, 60}_2 ∧ b^{10, 60}_1 ∧ -b^{10, 60}_0 ∧ p_600) -> break c in CNF: c b^{10, 60}_2 ∨ -b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ -p_600 ∨ break c in DIMACS: 11213 -11214 11215 -600 1162 0 c 2-1 --> 1 c (-b^{10, 60}_2 ∧ b^{10, 60}_1 ∧ -b^{10, 60}_0 ∧ -p_600) -> (-b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ b^{10, 61}_0) c in CNF: c b^{10, 60}_2 ∨ -b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ p_600 ∨ -b^{10, 61}_2 c b^{10, 60}_2 ∨ -b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ p_600 ∨ -b^{10, 61}_1 c b^{10, 60}_2 ∨ -b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ p_600 ∨ b^{10, 61}_0 c in DIMACS: 11213 -11214 11215 600 -11216 0 11213 -11214 11215 600 -11217 0 11213 -11214 11215 600 11218 0 c 1-1 --> 0 c (-b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ b^{10, 60}_0 ∧ -p_600) -> (-b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ -b^{10, 61}_0) c in CNF: c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ p_600 ∨ -b^{10, 61}_2 c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ p_600 ∨ -b^{10, 61}_1 c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ p_600 ∨ -b^{10, 61}_0 c in DIMACS: 11213 11214 -11215 600 -11216 0 11213 11214 -11215 600 -11217 0 11213 11214 -11215 600 -11218 0 c 0-1 --> -1 c (-b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ -b^{10, 60}_0 ∧ -p_600) -> ( b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ b^{10, 61}_0) c in CNF: c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ p_600 ∨ b^{10, 61}_2 c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ p_600 ∨ -b^{10, 61}_1 c b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ p_600 ∨ b^{10, 61}_0 c in DIMACS: 11213 11214 11215 600 11216 0 11213 11214 11215 600 -11217 0 11213 11214 11215 600 11218 0 c -1-1 --> -2 c ( b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ b^{10, 60}_0 ∧ -p_600) -> ( b^{10, 61}_2 ∧ b^{10, 61}_1 ∧ -b^{10, 61}_0) c in CNF: c -b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ p_600 ∨ b^{10, 61}_2 c -b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ p_600 ∨ b^{10, 61}_1 c -b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ p_600 ∨ -b^{10, 61}_0 c in DIMACS: -11213 11214 -11215 600 11216 0 -11213 11214 -11215 600 11217 0 -11213 11214 -11215 600 -11218 0 c -2-1 --> break c ( b^{10, 60}_2 ∧ b^{10, 60}_1 ∧ -b^{10, 60}_0 ∧ -p_600) -> break c in CNF: c -b^{10, 60}_2 ∨ -b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ p_600 ∨ break c in DIMACS: -11213 -11214 11215 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 60}_2 ∧ -b^{10, 60}_1 ∧ -b^{10, 60}_0 ∧ true) c in CNF: c -b^{10, 60}_2 ∨ b^{10, 60}_1 ∨ b^{10, 60}_0 ∨ false c in DIMACS: -11213 11214 11215 0 c 3 does not represent an automaton state. c -(-b^{10, 60}_2 ∧ b^{10, 60}_1 ∧ b^{10, 60}_0 ∧ true) c in CNF: c b^{10, 60}_2 ∨ -b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ false c in DIMACS: 11213 -11214 -11215 0 c -3 does not represent an automaton state. c -( b^{10, 60}_2 ∧ b^{10, 60}_1 ∧ b^{10, 60}_0 ∧ true) c in CNF: c -b^{10, 60}_2 ∨ -b^{10, 60}_1 ∨ -b^{10, 60}_0 ∨ false c in DIMACS: -11213 -11214 -11215 0 c i = 61 c -2+1 --> -1 c ( b^{10, 61}_2 ∧ b^{10, 61}_1 ∧ -b^{10, 61}_0 ∧ p_610) -> ( b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ b^{10, 62}_0) c in CNF: c -b^{10, 61}_2 ∨ -b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ -p_610 ∨ b^{10, 62}_2 c -b^{10, 61}_2 ∨ -b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ -p_610 ∨ -b^{10, 62}_1 c -b^{10, 61}_2 ∨ -b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ -p_610 ∨ b^{10, 62}_0 c in DIMACS: -11216 -11217 11218 -610 11219 0 -11216 -11217 11218 -610 -11220 0 -11216 -11217 11218 -610 11221 0 c -1+1 --> 0 c ( b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ b^{10, 61}_0 ∧ p_610) -> (-b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ -b^{10, 62}_0) c in CNF: c -b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ -p_610 ∨ -b^{10, 62}_2 c -b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ -p_610 ∨ -b^{10, 62}_1 c -b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ -p_610 ∨ -b^{10, 62}_0 c in DIMACS: -11216 11217 -11218 -610 -11219 0 -11216 11217 -11218 -610 -11220 0 -11216 11217 -11218 -610 -11221 0 c 0+1 --> 1 c (-b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ -b^{10, 61}_0 ∧ p_610) -> (-b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ b^{10, 62}_0) c in CNF: c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ -p_610 ∨ -b^{10, 62}_2 c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ -p_610 ∨ -b^{10, 62}_1 c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ -p_610 ∨ b^{10, 62}_0 c in DIMACS: 11216 11217 11218 -610 -11219 0 11216 11217 11218 -610 -11220 0 11216 11217 11218 -610 11221 0 c 1+1 --> 2 c (-b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ b^{10, 61}_0 ∧ p_610) -> (-b^{10, 62}_2 ∧ b^{10, 62}_1 ∧ -b^{10, 62}_0) c in CNF: c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ -p_610 ∨ -b^{10, 62}_2 c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ -p_610 ∨ b^{10, 62}_1 c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ -p_610 ∨ -b^{10, 62}_0 c in DIMACS: 11216 11217 -11218 -610 -11219 0 11216 11217 -11218 -610 11220 0 11216 11217 -11218 -610 -11221 0 c 2+1 --> break c (-b^{10, 61}_2 ∧ b^{10, 61}_1 ∧ -b^{10, 61}_0 ∧ p_610) -> break c in CNF: c b^{10, 61}_2 ∨ -b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ -p_610 ∨ break c in DIMACS: 11216 -11217 11218 -610 1162 0 c 2-1 --> 1 c (-b^{10, 61}_2 ∧ b^{10, 61}_1 ∧ -b^{10, 61}_0 ∧ -p_610) -> (-b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ b^{10, 62}_0) c in CNF: c b^{10, 61}_2 ∨ -b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ p_610 ∨ -b^{10, 62}_2 c b^{10, 61}_2 ∨ -b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ p_610 ∨ -b^{10, 62}_1 c b^{10, 61}_2 ∨ -b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ p_610 ∨ b^{10, 62}_0 c in DIMACS: 11216 -11217 11218 610 -11219 0 11216 -11217 11218 610 -11220 0 11216 -11217 11218 610 11221 0 c 1-1 --> 0 c (-b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ b^{10, 61}_0 ∧ -p_610) -> (-b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ -b^{10, 62}_0) c in CNF: c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ p_610 ∨ -b^{10, 62}_2 c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ p_610 ∨ -b^{10, 62}_1 c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ p_610 ∨ -b^{10, 62}_0 c in DIMACS: 11216 11217 -11218 610 -11219 0 11216 11217 -11218 610 -11220 0 11216 11217 -11218 610 -11221 0 c 0-1 --> -1 c (-b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ -b^{10, 61}_0 ∧ -p_610) -> ( b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ b^{10, 62}_0) c in CNF: c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ p_610 ∨ b^{10, 62}_2 c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ p_610 ∨ -b^{10, 62}_1 c b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ p_610 ∨ b^{10, 62}_0 c in DIMACS: 11216 11217 11218 610 11219 0 11216 11217 11218 610 -11220 0 11216 11217 11218 610 11221 0 c -1-1 --> -2 c ( b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ b^{10, 61}_0 ∧ -p_610) -> ( b^{10, 62}_2 ∧ b^{10, 62}_1 ∧ -b^{10, 62}_0) c in CNF: c -b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ p_610 ∨ b^{10, 62}_2 c -b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ p_610 ∨ b^{10, 62}_1 c -b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ p_610 ∨ -b^{10, 62}_0 c in DIMACS: -11216 11217 -11218 610 11219 0 -11216 11217 -11218 610 11220 0 -11216 11217 -11218 610 -11221 0 c -2-1 --> break c ( b^{10, 61}_2 ∧ b^{10, 61}_1 ∧ -b^{10, 61}_0 ∧ -p_610) -> break c in CNF: c -b^{10, 61}_2 ∨ -b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ p_610 ∨ break c in DIMACS: -11216 -11217 11218 610 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 61}_2 ∧ -b^{10, 61}_1 ∧ -b^{10, 61}_0 ∧ true) c in CNF: c -b^{10, 61}_2 ∨ b^{10, 61}_1 ∨ b^{10, 61}_0 ∨ false c in DIMACS: -11216 11217 11218 0 c 3 does not represent an automaton state. c -(-b^{10, 61}_2 ∧ b^{10, 61}_1 ∧ b^{10, 61}_0 ∧ true) c in CNF: c b^{10, 61}_2 ∨ -b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ false c in DIMACS: 11216 -11217 -11218 0 c -3 does not represent an automaton state. c -( b^{10, 61}_2 ∧ b^{10, 61}_1 ∧ b^{10, 61}_0 ∧ true) c in CNF: c -b^{10, 61}_2 ∨ -b^{10, 61}_1 ∨ -b^{10, 61}_0 ∨ false c in DIMACS: -11216 -11217 -11218 0 c i = 62 c -2+1 --> -1 c ( b^{10, 62}_2 ∧ b^{10, 62}_1 ∧ -b^{10, 62}_0 ∧ p_620) -> ( b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ b^{10, 63}_0) c in CNF: c -b^{10, 62}_2 ∨ -b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ -p_620 ∨ b^{10, 63}_2 c -b^{10, 62}_2 ∨ -b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ -p_620 ∨ -b^{10, 63}_1 c -b^{10, 62}_2 ∨ -b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ -p_620 ∨ b^{10, 63}_0 c in DIMACS: -11219 -11220 11221 -620 11222 0 -11219 -11220 11221 -620 -11223 0 -11219 -11220 11221 -620 11224 0 c -1+1 --> 0 c ( b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ b^{10, 62}_0 ∧ p_620) -> (-b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ -b^{10, 63}_0) c in CNF: c -b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ -p_620 ∨ -b^{10, 63}_2 c -b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ -p_620 ∨ -b^{10, 63}_1 c -b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ -p_620 ∨ -b^{10, 63}_0 c in DIMACS: -11219 11220 -11221 -620 -11222 0 -11219 11220 -11221 -620 -11223 0 -11219 11220 -11221 -620 -11224 0 c 0+1 --> 1 c (-b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ -b^{10, 62}_0 ∧ p_620) -> (-b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ b^{10, 63}_0) c in CNF: c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ -p_620 ∨ -b^{10, 63}_2 c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ -p_620 ∨ -b^{10, 63}_1 c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ -p_620 ∨ b^{10, 63}_0 c in DIMACS: 11219 11220 11221 -620 -11222 0 11219 11220 11221 -620 -11223 0 11219 11220 11221 -620 11224 0 c 1+1 --> 2 c (-b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ b^{10, 62}_0 ∧ p_620) -> (-b^{10, 63}_2 ∧ b^{10, 63}_1 ∧ -b^{10, 63}_0) c in CNF: c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ -p_620 ∨ -b^{10, 63}_2 c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ -p_620 ∨ b^{10, 63}_1 c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ -p_620 ∨ -b^{10, 63}_0 c in DIMACS: 11219 11220 -11221 -620 -11222 0 11219 11220 -11221 -620 11223 0 11219 11220 -11221 -620 -11224 0 c 2+1 --> break c (-b^{10, 62}_2 ∧ b^{10, 62}_1 ∧ -b^{10, 62}_0 ∧ p_620) -> break c in CNF: c b^{10, 62}_2 ∨ -b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ -p_620 ∨ break c in DIMACS: 11219 -11220 11221 -620 1162 0 c 2-1 --> 1 c (-b^{10, 62}_2 ∧ b^{10, 62}_1 ∧ -b^{10, 62}_0 ∧ -p_620) -> (-b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ b^{10, 63}_0) c in CNF: c b^{10, 62}_2 ∨ -b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ p_620 ∨ -b^{10, 63}_2 c b^{10, 62}_2 ∨ -b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ p_620 ∨ -b^{10, 63}_1 c b^{10, 62}_2 ∨ -b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ p_620 ∨ b^{10, 63}_0 c in DIMACS: 11219 -11220 11221 620 -11222 0 11219 -11220 11221 620 -11223 0 11219 -11220 11221 620 11224 0 c 1-1 --> 0 c (-b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ b^{10, 62}_0 ∧ -p_620) -> (-b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ -b^{10, 63}_0) c in CNF: c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ p_620 ∨ -b^{10, 63}_2 c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ p_620 ∨ -b^{10, 63}_1 c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ p_620 ∨ -b^{10, 63}_0 c in DIMACS: 11219 11220 -11221 620 -11222 0 11219 11220 -11221 620 -11223 0 11219 11220 -11221 620 -11224 0 c 0-1 --> -1 c (-b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ -b^{10, 62}_0 ∧ -p_620) -> ( b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ b^{10, 63}_0) c in CNF: c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ p_620 ∨ b^{10, 63}_2 c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ p_620 ∨ -b^{10, 63}_1 c b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ p_620 ∨ b^{10, 63}_0 c in DIMACS: 11219 11220 11221 620 11222 0 11219 11220 11221 620 -11223 0 11219 11220 11221 620 11224 0 c -1-1 --> -2 c ( b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ b^{10, 62}_0 ∧ -p_620) -> ( b^{10, 63}_2 ∧ b^{10, 63}_1 ∧ -b^{10, 63}_0) c in CNF: c -b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ p_620 ∨ b^{10, 63}_2 c -b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ p_620 ∨ b^{10, 63}_1 c -b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ p_620 ∨ -b^{10, 63}_0 c in DIMACS: -11219 11220 -11221 620 11222 0 -11219 11220 -11221 620 11223 0 -11219 11220 -11221 620 -11224 0 c -2-1 --> break c ( b^{10, 62}_2 ∧ b^{10, 62}_1 ∧ -b^{10, 62}_0 ∧ -p_620) -> break c in CNF: c -b^{10, 62}_2 ∨ -b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ p_620 ∨ break c in DIMACS: -11219 -11220 11221 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 62}_2 ∧ -b^{10, 62}_1 ∧ -b^{10, 62}_0 ∧ true) c in CNF: c -b^{10, 62}_2 ∨ b^{10, 62}_1 ∨ b^{10, 62}_0 ∨ false c in DIMACS: -11219 11220 11221 0 c 3 does not represent an automaton state. c -(-b^{10, 62}_2 ∧ b^{10, 62}_1 ∧ b^{10, 62}_0 ∧ true) c in CNF: c b^{10, 62}_2 ∨ -b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ false c in DIMACS: 11219 -11220 -11221 0 c -3 does not represent an automaton state. c -( b^{10, 62}_2 ∧ b^{10, 62}_1 ∧ b^{10, 62}_0 ∧ true) c in CNF: c -b^{10, 62}_2 ∨ -b^{10, 62}_1 ∨ -b^{10, 62}_0 ∨ false c in DIMACS: -11219 -11220 -11221 0 c i = 63 c -2+1 --> -1 c ( b^{10, 63}_2 ∧ b^{10, 63}_1 ∧ -b^{10, 63}_0 ∧ p_630) -> ( b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ b^{10, 64}_0) c in CNF: c -b^{10, 63}_2 ∨ -b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ -p_630 ∨ b^{10, 64}_2 c -b^{10, 63}_2 ∨ -b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ -p_630 ∨ -b^{10, 64}_1 c -b^{10, 63}_2 ∨ -b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ -p_630 ∨ b^{10, 64}_0 c in DIMACS: -11222 -11223 11224 -630 11225 0 -11222 -11223 11224 -630 -11226 0 -11222 -11223 11224 -630 11227 0 c -1+1 --> 0 c ( b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ b^{10, 63}_0 ∧ p_630) -> (-b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ -b^{10, 64}_0) c in CNF: c -b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ -p_630 ∨ -b^{10, 64}_2 c -b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ -p_630 ∨ -b^{10, 64}_1 c -b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ -p_630 ∨ -b^{10, 64}_0 c in DIMACS: -11222 11223 -11224 -630 -11225 0 -11222 11223 -11224 -630 -11226 0 -11222 11223 -11224 -630 -11227 0 c 0+1 --> 1 c (-b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ -b^{10, 63}_0 ∧ p_630) -> (-b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ b^{10, 64}_0) c in CNF: c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ -p_630 ∨ -b^{10, 64}_2 c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ -p_630 ∨ -b^{10, 64}_1 c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ -p_630 ∨ b^{10, 64}_0 c in DIMACS: 11222 11223 11224 -630 -11225 0 11222 11223 11224 -630 -11226 0 11222 11223 11224 -630 11227 0 c 1+1 --> 2 c (-b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ b^{10, 63}_0 ∧ p_630) -> (-b^{10, 64}_2 ∧ b^{10, 64}_1 ∧ -b^{10, 64}_0) c in CNF: c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ -p_630 ∨ -b^{10, 64}_2 c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ -p_630 ∨ b^{10, 64}_1 c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ -p_630 ∨ -b^{10, 64}_0 c in DIMACS: 11222 11223 -11224 -630 -11225 0 11222 11223 -11224 -630 11226 0 11222 11223 -11224 -630 -11227 0 c 2+1 --> break c (-b^{10, 63}_2 ∧ b^{10, 63}_1 ∧ -b^{10, 63}_0 ∧ p_630) -> break c in CNF: c b^{10, 63}_2 ∨ -b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ -p_630 ∨ break c in DIMACS: 11222 -11223 11224 -630 1162 0 c 2-1 --> 1 c (-b^{10, 63}_2 ∧ b^{10, 63}_1 ∧ -b^{10, 63}_0 ∧ -p_630) -> (-b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ b^{10, 64}_0) c in CNF: c b^{10, 63}_2 ∨ -b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ p_630 ∨ -b^{10, 64}_2 c b^{10, 63}_2 ∨ -b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ p_630 ∨ -b^{10, 64}_1 c b^{10, 63}_2 ∨ -b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ p_630 ∨ b^{10, 64}_0 c in DIMACS: 11222 -11223 11224 630 -11225 0 11222 -11223 11224 630 -11226 0 11222 -11223 11224 630 11227 0 c 1-1 --> 0 c (-b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ b^{10, 63}_0 ∧ -p_630) -> (-b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ -b^{10, 64}_0) c in CNF: c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ p_630 ∨ -b^{10, 64}_2 c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ p_630 ∨ -b^{10, 64}_1 c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ p_630 ∨ -b^{10, 64}_0 c in DIMACS: 11222 11223 -11224 630 -11225 0 11222 11223 -11224 630 -11226 0 11222 11223 -11224 630 -11227 0 c 0-1 --> -1 c (-b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ -b^{10, 63}_0 ∧ -p_630) -> ( b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ b^{10, 64}_0) c in CNF: c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ p_630 ∨ b^{10, 64}_2 c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ p_630 ∨ -b^{10, 64}_1 c b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ p_630 ∨ b^{10, 64}_0 c in DIMACS: 11222 11223 11224 630 11225 0 11222 11223 11224 630 -11226 0 11222 11223 11224 630 11227 0 c -1-1 --> -2 c ( b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ b^{10, 63}_0 ∧ -p_630) -> ( b^{10, 64}_2 ∧ b^{10, 64}_1 ∧ -b^{10, 64}_0) c in CNF: c -b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ p_630 ∨ b^{10, 64}_2 c -b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ p_630 ∨ b^{10, 64}_1 c -b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ p_630 ∨ -b^{10, 64}_0 c in DIMACS: -11222 11223 -11224 630 11225 0 -11222 11223 -11224 630 11226 0 -11222 11223 -11224 630 -11227 0 c -2-1 --> break c ( b^{10, 63}_2 ∧ b^{10, 63}_1 ∧ -b^{10, 63}_0 ∧ -p_630) -> break c in CNF: c -b^{10, 63}_2 ∨ -b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ p_630 ∨ break c in DIMACS: -11222 -11223 11224 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 63}_2 ∧ -b^{10, 63}_1 ∧ -b^{10, 63}_0 ∧ true) c in CNF: c -b^{10, 63}_2 ∨ b^{10, 63}_1 ∨ b^{10, 63}_0 ∨ false c in DIMACS: -11222 11223 11224 0 c 3 does not represent an automaton state. c -(-b^{10, 63}_2 ∧ b^{10, 63}_1 ∧ b^{10, 63}_0 ∧ true) c in CNF: c b^{10, 63}_2 ∨ -b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ false c in DIMACS: 11222 -11223 -11224 0 c -3 does not represent an automaton state. c -( b^{10, 63}_2 ∧ b^{10, 63}_1 ∧ b^{10, 63}_0 ∧ true) c in CNF: c -b^{10, 63}_2 ∨ -b^{10, 63}_1 ∨ -b^{10, 63}_0 ∨ false c in DIMACS: -11222 -11223 -11224 0 c i = 64 c -2+1 --> -1 c ( b^{10, 64}_2 ∧ b^{10, 64}_1 ∧ -b^{10, 64}_0 ∧ p_640) -> ( b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ b^{10, 65}_0) c in CNF: c -b^{10, 64}_2 ∨ -b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ -p_640 ∨ b^{10, 65}_2 c -b^{10, 64}_2 ∨ -b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ -p_640 ∨ -b^{10, 65}_1 c -b^{10, 64}_2 ∨ -b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ -p_640 ∨ b^{10, 65}_0 c in DIMACS: -11225 -11226 11227 -640 11228 0 -11225 -11226 11227 -640 -11229 0 -11225 -11226 11227 -640 11230 0 c -1+1 --> 0 c ( b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ b^{10, 64}_0 ∧ p_640) -> (-b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ -b^{10, 65}_0) c in CNF: c -b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ -p_640 ∨ -b^{10, 65}_2 c -b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ -p_640 ∨ -b^{10, 65}_1 c -b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ -p_640 ∨ -b^{10, 65}_0 c in DIMACS: -11225 11226 -11227 -640 -11228 0 -11225 11226 -11227 -640 -11229 0 -11225 11226 -11227 -640 -11230 0 c 0+1 --> 1 c (-b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ -b^{10, 64}_0 ∧ p_640) -> (-b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ b^{10, 65}_0) c in CNF: c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ -p_640 ∨ -b^{10, 65}_2 c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ -p_640 ∨ -b^{10, 65}_1 c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ -p_640 ∨ b^{10, 65}_0 c in DIMACS: 11225 11226 11227 -640 -11228 0 11225 11226 11227 -640 -11229 0 11225 11226 11227 -640 11230 0 c 1+1 --> 2 c (-b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ b^{10, 64}_0 ∧ p_640) -> (-b^{10, 65}_2 ∧ b^{10, 65}_1 ∧ -b^{10, 65}_0) c in CNF: c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ -p_640 ∨ -b^{10, 65}_2 c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ -p_640 ∨ b^{10, 65}_1 c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ -p_640 ∨ -b^{10, 65}_0 c in DIMACS: 11225 11226 -11227 -640 -11228 0 11225 11226 -11227 -640 11229 0 11225 11226 -11227 -640 -11230 0 c 2+1 --> break c (-b^{10, 64}_2 ∧ b^{10, 64}_1 ∧ -b^{10, 64}_0 ∧ p_640) -> break c in CNF: c b^{10, 64}_2 ∨ -b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ -p_640 ∨ break c in DIMACS: 11225 -11226 11227 -640 1162 0 c 2-1 --> 1 c (-b^{10, 64}_2 ∧ b^{10, 64}_1 ∧ -b^{10, 64}_0 ∧ -p_640) -> (-b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ b^{10, 65}_0) c in CNF: c b^{10, 64}_2 ∨ -b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ p_640 ∨ -b^{10, 65}_2 c b^{10, 64}_2 ∨ -b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ p_640 ∨ -b^{10, 65}_1 c b^{10, 64}_2 ∨ -b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ p_640 ∨ b^{10, 65}_0 c in DIMACS: 11225 -11226 11227 640 -11228 0 11225 -11226 11227 640 -11229 0 11225 -11226 11227 640 11230 0 c 1-1 --> 0 c (-b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ b^{10, 64}_0 ∧ -p_640) -> (-b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ -b^{10, 65}_0) c in CNF: c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ p_640 ∨ -b^{10, 65}_2 c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ p_640 ∨ -b^{10, 65}_1 c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ p_640 ∨ -b^{10, 65}_0 c in DIMACS: 11225 11226 -11227 640 -11228 0 11225 11226 -11227 640 -11229 0 11225 11226 -11227 640 -11230 0 c 0-1 --> -1 c (-b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ -b^{10, 64}_0 ∧ -p_640) -> ( b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ b^{10, 65}_0) c in CNF: c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ p_640 ∨ b^{10, 65}_2 c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ p_640 ∨ -b^{10, 65}_1 c b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ p_640 ∨ b^{10, 65}_0 c in DIMACS: 11225 11226 11227 640 11228 0 11225 11226 11227 640 -11229 0 11225 11226 11227 640 11230 0 c -1-1 --> -2 c ( b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ b^{10, 64}_0 ∧ -p_640) -> ( b^{10, 65}_2 ∧ b^{10, 65}_1 ∧ -b^{10, 65}_0) c in CNF: c -b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ p_640 ∨ b^{10, 65}_2 c -b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ p_640 ∨ b^{10, 65}_1 c -b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ p_640 ∨ -b^{10, 65}_0 c in DIMACS: -11225 11226 -11227 640 11228 0 -11225 11226 -11227 640 11229 0 -11225 11226 -11227 640 -11230 0 c -2-1 --> break c ( b^{10, 64}_2 ∧ b^{10, 64}_1 ∧ -b^{10, 64}_0 ∧ -p_640) -> break c in CNF: c -b^{10, 64}_2 ∨ -b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ p_640 ∨ break c in DIMACS: -11225 -11226 11227 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 64}_2 ∧ -b^{10, 64}_1 ∧ -b^{10, 64}_0 ∧ true) c in CNF: c -b^{10, 64}_2 ∨ b^{10, 64}_1 ∨ b^{10, 64}_0 ∨ false c in DIMACS: -11225 11226 11227 0 c 3 does not represent an automaton state. c -(-b^{10, 64}_2 ∧ b^{10, 64}_1 ∧ b^{10, 64}_0 ∧ true) c in CNF: c b^{10, 64}_2 ∨ -b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ false c in DIMACS: 11225 -11226 -11227 0 c -3 does not represent an automaton state. c -( b^{10, 64}_2 ∧ b^{10, 64}_1 ∧ b^{10, 64}_0 ∧ true) c in CNF: c -b^{10, 64}_2 ∨ -b^{10, 64}_1 ∨ -b^{10, 64}_0 ∨ false c in DIMACS: -11225 -11226 -11227 0 c i = 65 c -2+1 --> -1 c ( b^{10, 65}_2 ∧ b^{10, 65}_1 ∧ -b^{10, 65}_0 ∧ p_650) -> ( b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ b^{10, 66}_0) c in CNF: c -b^{10, 65}_2 ∨ -b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ -p_650 ∨ b^{10, 66}_2 c -b^{10, 65}_2 ∨ -b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ -p_650 ∨ -b^{10, 66}_1 c -b^{10, 65}_2 ∨ -b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ -p_650 ∨ b^{10, 66}_0 c in DIMACS: -11228 -11229 11230 -650 11231 0 -11228 -11229 11230 -650 -11232 0 -11228 -11229 11230 -650 11233 0 c -1+1 --> 0 c ( b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ b^{10, 65}_0 ∧ p_650) -> (-b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ -b^{10, 66}_0) c in CNF: c -b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ -p_650 ∨ -b^{10, 66}_2 c -b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ -p_650 ∨ -b^{10, 66}_1 c -b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ -p_650 ∨ -b^{10, 66}_0 c in DIMACS: -11228 11229 -11230 -650 -11231 0 -11228 11229 -11230 -650 -11232 0 -11228 11229 -11230 -650 -11233 0 c 0+1 --> 1 c (-b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ -b^{10, 65}_0 ∧ p_650) -> (-b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ b^{10, 66}_0) c in CNF: c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ -p_650 ∨ -b^{10, 66}_2 c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ -p_650 ∨ -b^{10, 66}_1 c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ -p_650 ∨ b^{10, 66}_0 c in DIMACS: 11228 11229 11230 -650 -11231 0 11228 11229 11230 -650 -11232 0 11228 11229 11230 -650 11233 0 c 1+1 --> 2 c (-b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ b^{10, 65}_0 ∧ p_650) -> (-b^{10, 66}_2 ∧ b^{10, 66}_1 ∧ -b^{10, 66}_0) c in CNF: c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ -p_650 ∨ -b^{10, 66}_2 c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ -p_650 ∨ b^{10, 66}_1 c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ -p_650 ∨ -b^{10, 66}_0 c in DIMACS: 11228 11229 -11230 -650 -11231 0 11228 11229 -11230 -650 11232 0 11228 11229 -11230 -650 -11233 0 c 2+1 --> break c (-b^{10, 65}_2 ∧ b^{10, 65}_1 ∧ -b^{10, 65}_0 ∧ p_650) -> break c in CNF: c b^{10, 65}_2 ∨ -b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ -p_650 ∨ break c in DIMACS: 11228 -11229 11230 -650 1162 0 c 2-1 --> 1 c (-b^{10, 65}_2 ∧ b^{10, 65}_1 ∧ -b^{10, 65}_0 ∧ -p_650) -> (-b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ b^{10, 66}_0) c in CNF: c b^{10, 65}_2 ∨ -b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ p_650 ∨ -b^{10, 66}_2 c b^{10, 65}_2 ∨ -b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ p_650 ∨ -b^{10, 66}_1 c b^{10, 65}_2 ∨ -b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ p_650 ∨ b^{10, 66}_0 c in DIMACS: 11228 -11229 11230 650 -11231 0 11228 -11229 11230 650 -11232 0 11228 -11229 11230 650 11233 0 c 1-1 --> 0 c (-b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ b^{10, 65}_0 ∧ -p_650) -> (-b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ -b^{10, 66}_0) c in CNF: c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ p_650 ∨ -b^{10, 66}_2 c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ p_650 ∨ -b^{10, 66}_1 c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ p_650 ∨ -b^{10, 66}_0 c in DIMACS: 11228 11229 -11230 650 -11231 0 11228 11229 -11230 650 -11232 0 11228 11229 -11230 650 -11233 0 c 0-1 --> -1 c (-b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ -b^{10, 65}_0 ∧ -p_650) -> ( b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ b^{10, 66}_0) c in CNF: c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ p_650 ∨ b^{10, 66}_2 c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ p_650 ∨ -b^{10, 66}_1 c b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ p_650 ∨ b^{10, 66}_0 c in DIMACS: 11228 11229 11230 650 11231 0 11228 11229 11230 650 -11232 0 11228 11229 11230 650 11233 0 c -1-1 --> -2 c ( b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ b^{10, 65}_0 ∧ -p_650) -> ( b^{10, 66}_2 ∧ b^{10, 66}_1 ∧ -b^{10, 66}_0) c in CNF: c -b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ p_650 ∨ b^{10, 66}_2 c -b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ p_650 ∨ b^{10, 66}_1 c -b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ p_650 ∨ -b^{10, 66}_0 c in DIMACS: -11228 11229 -11230 650 11231 0 -11228 11229 -11230 650 11232 0 -11228 11229 -11230 650 -11233 0 c -2-1 --> break c ( b^{10, 65}_2 ∧ b^{10, 65}_1 ∧ -b^{10, 65}_0 ∧ -p_650) -> break c in CNF: c -b^{10, 65}_2 ∨ -b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ p_650 ∨ break c in DIMACS: -11228 -11229 11230 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 65}_2 ∧ -b^{10, 65}_1 ∧ -b^{10, 65}_0 ∧ true) c in CNF: c -b^{10, 65}_2 ∨ b^{10, 65}_1 ∨ b^{10, 65}_0 ∨ false c in DIMACS: -11228 11229 11230 0 c 3 does not represent an automaton state. c -(-b^{10, 65}_2 ∧ b^{10, 65}_1 ∧ b^{10, 65}_0 ∧ true) c in CNF: c b^{10, 65}_2 ∨ -b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ false c in DIMACS: 11228 -11229 -11230 0 c -3 does not represent an automaton state. c -( b^{10, 65}_2 ∧ b^{10, 65}_1 ∧ b^{10, 65}_0 ∧ true) c in CNF: c -b^{10, 65}_2 ∨ -b^{10, 65}_1 ∨ -b^{10, 65}_0 ∨ false c in DIMACS: -11228 -11229 -11230 0 c i = 66 c -2+1 --> -1 c ( b^{10, 66}_2 ∧ b^{10, 66}_1 ∧ -b^{10, 66}_0 ∧ p_660) -> ( b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ b^{10, 67}_0) c in CNF: c -b^{10, 66}_2 ∨ -b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ -p_660 ∨ b^{10, 67}_2 c -b^{10, 66}_2 ∨ -b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ -p_660 ∨ -b^{10, 67}_1 c -b^{10, 66}_2 ∨ -b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ -p_660 ∨ b^{10, 67}_0 c in DIMACS: -11231 -11232 11233 -660 11234 0 -11231 -11232 11233 -660 -11235 0 -11231 -11232 11233 -660 11236 0 c -1+1 --> 0 c ( b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ b^{10, 66}_0 ∧ p_660) -> (-b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ -b^{10, 67}_0) c in CNF: c -b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ -p_660 ∨ -b^{10, 67}_2 c -b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ -p_660 ∨ -b^{10, 67}_1 c -b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ -p_660 ∨ -b^{10, 67}_0 c in DIMACS: -11231 11232 -11233 -660 -11234 0 -11231 11232 -11233 -660 -11235 0 -11231 11232 -11233 -660 -11236 0 c 0+1 --> 1 c (-b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ -b^{10, 66}_0 ∧ p_660) -> (-b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ b^{10, 67}_0) c in CNF: c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ -p_660 ∨ -b^{10, 67}_2 c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ -p_660 ∨ -b^{10, 67}_1 c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ -p_660 ∨ b^{10, 67}_0 c in DIMACS: 11231 11232 11233 -660 -11234 0 11231 11232 11233 -660 -11235 0 11231 11232 11233 -660 11236 0 c 1+1 --> 2 c (-b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ b^{10, 66}_0 ∧ p_660) -> (-b^{10, 67}_2 ∧ b^{10, 67}_1 ∧ -b^{10, 67}_0) c in CNF: c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ -p_660 ∨ -b^{10, 67}_2 c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ -p_660 ∨ b^{10, 67}_1 c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ -p_660 ∨ -b^{10, 67}_0 c in DIMACS: 11231 11232 -11233 -660 -11234 0 11231 11232 -11233 -660 11235 0 11231 11232 -11233 -660 -11236 0 c 2+1 --> break c (-b^{10, 66}_2 ∧ b^{10, 66}_1 ∧ -b^{10, 66}_0 ∧ p_660) -> break c in CNF: c b^{10, 66}_2 ∨ -b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ -p_660 ∨ break c in DIMACS: 11231 -11232 11233 -660 1162 0 c 2-1 --> 1 c (-b^{10, 66}_2 ∧ b^{10, 66}_1 ∧ -b^{10, 66}_0 ∧ -p_660) -> (-b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ b^{10, 67}_0) c in CNF: c b^{10, 66}_2 ∨ -b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ p_660 ∨ -b^{10, 67}_2 c b^{10, 66}_2 ∨ -b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ p_660 ∨ -b^{10, 67}_1 c b^{10, 66}_2 ∨ -b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ p_660 ∨ b^{10, 67}_0 c in DIMACS: 11231 -11232 11233 660 -11234 0 11231 -11232 11233 660 -11235 0 11231 -11232 11233 660 11236 0 c 1-1 --> 0 c (-b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ b^{10, 66}_0 ∧ -p_660) -> (-b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ -b^{10, 67}_0) c in CNF: c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ p_660 ∨ -b^{10, 67}_2 c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ p_660 ∨ -b^{10, 67}_1 c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ p_660 ∨ -b^{10, 67}_0 c in DIMACS: 11231 11232 -11233 660 -11234 0 11231 11232 -11233 660 -11235 0 11231 11232 -11233 660 -11236 0 c 0-1 --> -1 c (-b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ -b^{10, 66}_0 ∧ -p_660) -> ( b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ b^{10, 67}_0) c in CNF: c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ p_660 ∨ b^{10, 67}_2 c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ p_660 ∨ -b^{10, 67}_1 c b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ p_660 ∨ b^{10, 67}_0 c in DIMACS: 11231 11232 11233 660 11234 0 11231 11232 11233 660 -11235 0 11231 11232 11233 660 11236 0 c -1-1 --> -2 c ( b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ b^{10, 66}_0 ∧ -p_660) -> ( b^{10, 67}_2 ∧ b^{10, 67}_1 ∧ -b^{10, 67}_0) c in CNF: c -b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ p_660 ∨ b^{10, 67}_2 c -b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ p_660 ∨ b^{10, 67}_1 c -b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ p_660 ∨ -b^{10, 67}_0 c in DIMACS: -11231 11232 -11233 660 11234 0 -11231 11232 -11233 660 11235 0 -11231 11232 -11233 660 -11236 0 c -2-1 --> break c ( b^{10, 66}_2 ∧ b^{10, 66}_1 ∧ -b^{10, 66}_0 ∧ -p_660) -> break c in CNF: c -b^{10, 66}_2 ∨ -b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ p_660 ∨ break c in DIMACS: -11231 -11232 11233 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 66}_2 ∧ -b^{10, 66}_1 ∧ -b^{10, 66}_0 ∧ true) c in CNF: c -b^{10, 66}_2 ∨ b^{10, 66}_1 ∨ b^{10, 66}_0 ∨ false c in DIMACS: -11231 11232 11233 0 c 3 does not represent an automaton state. c -(-b^{10, 66}_2 ∧ b^{10, 66}_1 ∧ b^{10, 66}_0 ∧ true) c in CNF: c b^{10, 66}_2 ∨ -b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ false c in DIMACS: 11231 -11232 -11233 0 c -3 does not represent an automaton state. c -( b^{10, 66}_2 ∧ b^{10, 66}_1 ∧ b^{10, 66}_0 ∧ true) c in CNF: c -b^{10, 66}_2 ∨ -b^{10, 66}_1 ∨ -b^{10, 66}_0 ∨ false c in DIMACS: -11231 -11232 -11233 0 c i = 67 c -2+1 --> -1 c ( b^{10, 67}_2 ∧ b^{10, 67}_1 ∧ -b^{10, 67}_0 ∧ p_670) -> ( b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ b^{10, 68}_0) c in CNF: c -b^{10, 67}_2 ∨ -b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ -p_670 ∨ b^{10, 68}_2 c -b^{10, 67}_2 ∨ -b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ -p_670 ∨ -b^{10, 68}_1 c -b^{10, 67}_2 ∨ -b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ -p_670 ∨ b^{10, 68}_0 c in DIMACS: -11234 -11235 11236 -670 11237 0 -11234 -11235 11236 -670 -11238 0 -11234 -11235 11236 -670 11239 0 c -1+1 --> 0 c ( b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ b^{10, 67}_0 ∧ p_670) -> (-b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ -b^{10, 68}_0) c in CNF: c -b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ -p_670 ∨ -b^{10, 68}_2 c -b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ -p_670 ∨ -b^{10, 68}_1 c -b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ -p_670 ∨ -b^{10, 68}_0 c in DIMACS: -11234 11235 -11236 -670 -11237 0 -11234 11235 -11236 -670 -11238 0 -11234 11235 -11236 -670 -11239 0 c 0+1 --> 1 c (-b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ -b^{10, 67}_0 ∧ p_670) -> (-b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ b^{10, 68}_0) c in CNF: c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ -p_670 ∨ -b^{10, 68}_2 c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ -p_670 ∨ -b^{10, 68}_1 c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ -p_670 ∨ b^{10, 68}_0 c in DIMACS: 11234 11235 11236 -670 -11237 0 11234 11235 11236 -670 -11238 0 11234 11235 11236 -670 11239 0 c 1+1 --> 2 c (-b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ b^{10, 67}_0 ∧ p_670) -> (-b^{10, 68}_2 ∧ b^{10, 68}_1 ∧ -b^{10, 68}_0) c in CNF: c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ -p_670 ∨ -b^{10, 68}_2 c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ -p_670 ∨ b^{10, 68}_1 c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ -p_670 ∨ -b^{10, 68}_0 c in DIMACS: 11234 11235 -11236 -670 -11237 0 11234 11235 -11236 -670 11238 0 11234 11235 -11236 -670 -11239 0 c 2+1 --> break c (-b^{10, 67}_2 ∧ b^{10, 67}_1 ∧ -b^{10, 67}_0 ∧ p_670) -> break c in CNF: c b^{10, 67}_2 ∨ -b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ -p_670 ∨ break c in DIMACS: 11234 -11235 11236 -670 1162 0 c 2-1 --> 1 c (-b^{10, 67}_2 ∧ b^{10, 67}_1 ∧ -b^{10, 67}_0 ∧ -p_670) -> (-b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ b^{10, 68}_0) c in CNF: c b^{10, 67}_2 ∨ -b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ p_670 ∨ -b^{10, 68}_2 c b^{10, 67}_2 ∨ -b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ p_670 ∨ -b^{10, 68}_1 c b^{10, 67}_2 ∨ -b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ p_670 ∨ b^{10, 68}_0 c in DIMACS: 11234 -11235 11236 670 -11237 0 11234 -11235 11236 670 -11238 0 11234 -11235 11236 670 11239 0 c 1-1 --> 0 c (-b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ b^{10, 67}_0 ∧ -p_670) -> (-b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ -b^{10, 68}_0) c in CNF: c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ p_670 ∨ -b^{10, 68}_2 c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ p_670 ∨ -b^{10, 68}_1 c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ p_670 ∨ -b^{10, 68}_0 c in DIMACS: 11234 11235 -11236 670 -11237 0 11234 11235 -11236 670 -11238 0 11234 11235 -11236 670 -11239 0 c 0-1 --> -1 c (-b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ -b^{10, 67}_0 ∧ -p_670) -> ( b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ b^{10, 68}_0) c in CNF: c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ p_670 ∨ b^{10, 68}_2 c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ p_670 ∨ -b^{10, 68}_1 c b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ p_670 ∨ b^{10, 68}_0 c in DIMACS: 11234 11235 11236 670 11237 0 11234 11235 11236 670 -11238 0 11234 11235 11236 670 11239 0 c -1-1 --> -2 c ( b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ b^{10, 67}_0 ∧ -p_670) -> ( b^{10, 68}_2 ∧ b^{10, 68}_1 ∧ -b^{10, 68}_0) c in CNF: c -b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ p_670 ∨ b^{10, 68}_2 c -b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ p_670 ∨ b^{10, 68}_1 c -b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ p_670 ∨ -b^{10, 68}_0 c in DIMACS: -11234 11235 -11236 670 11237 0 -11234 11235 -11236 670 11238 0 -11234 11235 -11236 670 -11239 0 c -2-1 --> break c ( b^{10, 67}_2 ∧ b^{10, 67}_1 ∧ -b^{10, 67}_0 ∧ -p_670) -> break c in CNF: c -b^{10, 67}_2 ∨ -b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ p_670 ∨ break c in DIMACS: -11234 -11235 11236 670 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 67}_2 ∧ -b^{10, 67}_1 ∧ -b^{10, 67}_0 ∧ true) c in CNF: c -b^{10, 67}_2 ∨ b^{10, 67}_1 ∨ b^{10, 67}_0 ∨ false c in DIMACS: -11234 11235 11236 0 c 3 does not represent an automaton state. c -(-b^{10, 67}_2 ∧ b^{10, 67}_1 ∧ b^{10, 67}_0 ∧ true) c in CNF: c b^{10, 67}_2 ∨ -b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ false c in DIMACS: 11234 -11235 -11236 0 c -3 does not represent an automaton state. c -( b^{10, 67}_2 ∧ b^{10, 67}_1 ∧ b^{10, 67}_0 ∧ true) c in CNF: c -b^{10, 67}_2 ∨ -b^{10, 67}_1 ∨ -b^{10, 67}_0 ∨ false c in DIMACS: -11234 -11235 -11236 0 c i = 68 c -2+1 --> -1 c ( b^{10, 68}_2 ∧ b^{10, 68}_1 ∧ -b^{10, 68}_0 ∧ p_680) -> ( b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ b^{10, 69}_0) c in CNF: c -b^{10, 68}_2 ∨ -b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ -p_680 ∨ b^{10, 69}_2 c -b^{10, 68}_2 ∨ -b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ -p_680 ∨ -b^{10, 69}_1 c -b^{10, 68}_2 ∨ -b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ -p_680 ∨ b^{10, 69}_0 c in DIMACS: -11237 -11238 11239 -680 11240 0 -11237 -11238 11239 -680 -11241 0 -11237 -11238 11239 -680 11242 0 c -1+1 --> 0 c ( b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ b^{10, 68}_0 ∧ p_680) -> (-b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ -b^{10, 69}_0) c in CNF: c -b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ -p_680 ∨ -b^{10, 69}_2 c -b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ -p_680 ∨ -b^{10, 69}_1 c -b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ -p_680 ∨ -b^{10, 69}_0 c in DIMACS: -11237 11238 -11239 -680 -11240 0 -11237 11238 -11239 -680 -11241 0 -11237 11238 -11239 -680 -11242 0 c 0+1 --> 1 c (-b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ -b^{10, 68}_0 ∧ p_680) -> (-b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ b^{10, 69}_0) c in CNF: c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ -p_680 ∨ -b^{10, 69}_2 c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ -p_680 ∨ -b^{10, 69}_1 c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ -p_680 ∨ b^{10, 69}_0 c in DIMACS: 11237 11238 11239 -680 -11240 0 11237 11238 11239 -680 -11241 0 11237 11238 11239 -680 11242 0 c 1+1 --> 2 c (-b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ b^{10, 68}_0 ∧ p_680) -> (-b^{10, 69}_2 ∧ b^{10, 69}_1 ∧ -b^{10, 69}_0) c in CNF: c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ -p_680 ∨ -b^{10, 69}_2 c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ -p_680 ∨ b^{10, 69}_1 c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ -p_680 ∨ -b^{10, 69}_0 c in DIMACS: 11237 11238 -11239 -680 -11240 0 11237 11238 -11239 -680 11241 0 11237 11238 -11239 -680 -11242 0 c 2+1 --> break c (-b^{10, 68}_2 ∧ b^{10, 68}_1 ∧ -b^{10, 68}_0 ∧ p_680) -> break c in CNF: c b^{10, 68}_2 ∨ -b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ -p_680 ∨ break c in DIMACS: 11237 -11238 11239 -680 1162 0 c 2-1 --> 1 c (-b^{10, 68}_2 ∧ b^{10, 68}_1 ∧ -b^{10, 68}_0 ∧ -p_680) -> (-b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ b^{10, 69}_0) c in CNF: c b^{10, 68}_2 ∨ -b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ p_680 ∨ -b^{10, 69}_2 c b^{10, 68}_2 ∨ -b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ p_680 ∨ -b^{10, 69}_1 c b^{10, 68}_2 ∨ -b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ p_680 ∨ b^{10, 69}_0 c in DIMACS: 11237 -11238 11239 680 -11240 0 11237 -11238 11239 680 -11241 0 11237 -11238 11239 680 11242 0 c 1-1 --> 0 c (-b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ b^{10, 68}_0 ∧ -p_680) -> (-b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ -b^{10, 69}_0) c in CNF: c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ p_680 ∨ -b^{10, 69}_2 c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ p_680 ∨ -b^{10, 69}_1 c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ p_680 ∨ -b^{10, 69}_0 c in DIMACS: 11237 11238 -11239 680 -11240 0 11237 11238 -11239 680 -11241 0 11237 11238 -11239 680 -11242 0 c 0-1 --> -1 c (-b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ -b^{10, 68}_0 ∧ -p_680) -> ( b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ b^{10, 69}_0) c in CNF: c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ p_680 ∨ b^{10, 69}_2 c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ p_680 ∨ -b^{10, 69}_1 c b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ p_680 ∨ b^{10, 69}_0 c in DIMACS: 11237 11238 11239 680 11240 0 11237 11238 11239 680 -11241 0 11237 11238 11239 680 11242 0 c -1-1 --> -2 c ( b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ b^{10, 68}_0 ∧ -p_680) -> ( b^{10, 69}_2 ∧ b^{10, 69}_1 ∧ -b^{10, 69}_0) c in CNF: c -b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ p_680 ∨ b^{10, 69}_2 c -b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ p_680 ∨ b^{10, 69}_1 c -b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ p_680 ∨ -b^{10, 69}_0 c in DIMACS: -11237 11238 -11239 680 11240 0 -11237 11238 -11239 680 11241 0 -11237 11238 -11239 680 -11242 0 c -2-1 --> break c ( b^{10, 68}_2 ∧ b^{10, 68}_1 ∧ -b^{10, 68}_0 ∧ -p_680) -> break c in CNF: c -b^{10, 68}_2 ∨ -b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ p_680 ∨ break c in DIMACS: -11237 -11238 11239 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 68}_2 ∧ -b^{10, 68}_1 ∧ -b^{10, 68}_0 ∧ true) c in CNF: c -b^{10, 68}_2 ∨ b^{10, 68}_1 ∨ b^{10, 68}_0 ∨ false c in DIMACS: -11237 11238 11239 0 c 3 does not represent an automaton state. c -(-b^{10, 68}_2 ∧ b^{10, 68}_1 ∧ b^{10, 68}_0 ∧ true) c in CNF: c b^{10, 68}_2 ∨ -b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ false c in DIMACS: 11237 -11238 -11239 0 c -3 does not represent an automaton state. c -( b^{10, 68}_2 ∧ b^{10, 68}_1 ∧ b^{10, 68}_0 ∧ true) c in CNF: c -b^{10, 68}_2 ∨ -b^{10, 68}_1 ∨ -b^{10, 68}_0 ∨ false c in DIMACS: -11237 -11238 -11239 0 c i = 69 c -2+1 --> -1 c ( b^{10, 69}_2 ∧ b^{10, 69}_1 ∧ -b^{10, 69}_0 ∧ p_690) -> ( b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ b^{10, 70}_0) c in CNF: c -b^{10, 69}_2 ∨ -b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ -p_690 ∨ b^{10, 70}_2 c -b^{10, 69}_2 ∨ -b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ -p_690 ∨ -b^{10, 70}_1 c -b^{10, 69}_2 ∨ -b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ -p_690 ∨ b^{10, 70}_0 c in DIMACS: -11240 -11241 11242 -690 11243 0 -11240 -11241 11242 -690 -11244 0 -11240 -11241 11242 -690 11245 0 c -1+1 --> 0 c ( b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ b^{10, 69}_0 ∧ p_690) -> (-b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ -b^{10, 70}_0) c in CNF: c -b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ -p_690 ∨ -b^{10, 70}_2 c -b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ -p_690 ∨ -b^{10, 70}_1 c -b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ -p_690 ∨ -b^{10, 70}_0 c in DIMACS: -11240 11241 -11242 -690 -11243 0 -11240 11241 -11242 -690 -11244 0 -11240 11241 -11242 -690 -11245 0 c 0+1 --> 1 c (-b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ -b^{10, 69}_0 ∧ p_690) -> (-b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ b^{10, 70}_0) c in CNF: c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ -p_690 ∨ -b^{10, 70}_2 c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ -p_690 ∨ -b^{10, 70}_1 c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ -p_690 ∨ b^{10, 70}_0 c in DIMACS: 11240 11241 11242 -690 -11243 0 11240 11241 11242 -690 -11244 0 11240 11241 11242 -690 11245 0 c 1+1 --> 2 c (-b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ b^{10, 69}_0 ∧ p_690) -> (-b^{10, 70}_2 ∧ b^{10, 70}_1 ∧ -b^{10, 70}_0) c in CNF: c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ -p_690 ∨ -b^{10, 70}_2 c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ -p_690 ∨ b^{10, 70}_1 c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ -p_690 ∨ -b^{10, 70}_0 c in DIMACS: 11240 11241 -11242 -690 -11243 0 11240 11241 -11242 -690 11244 0 11240 11241 -11242 -690 -11245 0 c 2+1 --> break c (-b^{10, 69}_2 ∧ b^{10, 69}_1 ∧ -b^{10, 69}_0 ∧ p_690) -> break c in CNF: c b^{10, 69}_2 ∨ -b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ -p_690 ∨ break c in DIMACS: 11240 -11241 11242 -690 1162 0 c 2-1 --> 1 c (-b^{10, 69}_2 ∧ b^{10, 69}_1 ∧ -b^{10, 69}_0 ∧ -p_690) -> (-b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ b^{10, 70}_0) c in CNF: c b^{10, 69}_2 ∨ -b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ p_690 ∨ -b^{10, 70}_2 c b^{10, 69}_2 ∨ -b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ p_690 ∨ -b^{10, 70}_1 c b^{10, 69}_2 ∨ -b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ p_690 ∨ b^{10, 70}_0 c in DIMACS: 11240 -11241 11242 690 -11243 0 11240 -11241 11242 690 -11244 0 11240 -11241 11242 690 11245 0 c 1-1 --> 0 c (-b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ b^{10, 69}_0 ∧ -p_690) -> (-b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ -b^{10, 70}_0) c in CNF: c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ p_690 ∨ -b^{10, 70}_2 c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ p_690 ∨ -b^{10, 70}_1 c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ p_690 ∨ -b^{10, 70}_0 c in DIMACS: 11240 11241 -11242 690 -11243 0 11240 11241 -11242 690 -11244 0 11240 11241 -11242 690 -11245 0 c 0-1 --> -1 c (-b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ -b^{10, 69}_0 ∧ -p_690) -> ( b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ b^{10, 70}_0) c in CNF: c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ p_690 ∨ b^{10, 70}_2 c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ p_690 ∨ -b^{10, 70}_1 c b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ p_690 ∨ b^{10, 70}_0 c in DIMACS: 11240 11241 11242 690 11243 0 11240 11241 11242 690 -11244 0 11240 11241 11242 690 11245 0 c -1-1 --> -2 c ( b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ b^{10, 69}_0 ∧ -p_690) -> ( b^{10, 70}_2 ∧ b^{10, 70}_1 ∧ -b^{10, 70}_0) c in CNF: c -b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ p_690 ∨ b^{10, 70}_2 c -b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ p_690 ∨ b^{10, 70}_1 c -b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ p_690 ∨ -b^{10, 70}_0 c in DIMACS: -11240 11241 -11242 690 11243 0 -11240 11241 -11242 690 11244 0 -11240 11241 -11242 690 -11245 0 c -2-1 --> break c ( b^{10, 69}_2 ∧ b^{10, 69}_1 ∧ -b^{10, 69}_0 ∧ -p_690) -> break c in CNF: c -b^{10, 69}_2 ∨ -b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ p_690 ∨ break c in DIMACS: -11240 -11241 11242 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 69}_2 ∧ -b^{10, 69}_1 ∧ -b^{10, 69}_0 ∧ true) c in CNF: c -b^{10, 69}_2 ∨ b^{10, 69}_1 ∨ b^{10, 69}_0 ∨ false c in DIMACS: -11240 11241 11242 0 c 3 does not represent an automaton state. c -(-b^{10, 69}_2 ∧ b^{10, 69}_1 ∧ b^{10, 69}_0 ∧ true) c in CNF: c b^{10, 69}_2 ∨ -b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ false c in DIMACS: 11240 -11241 -11242 0 c -3 does not represent an automaton state. c -( b^{10, 69}_2 ∧ b^{10, 69}_1 ∧ b^{10, 69}_0 ∧ true) c in CNF: c -b^{10, 69}_2 ∨ -b^{10, 69}_1 ∨ -b^{10, 69}_0 ∨ false c in DIMACS: -11240 -11241 -11242 0 c i = 70 c -2+1 --> -1 c ( b^{10, 70}_2 ∧ b^{10, 70}_1 ∧ -b^{10, 70}_0 ∧ p_700) -> ( b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ b^{10, 71}_0) c in CNF: c -b^{10, 70}_2 ∨ -b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ -p_700 ∨ b^{10, 71}_2 c -b^{10, 70}_2 ∨ -b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ -p_700 ∨ -b^{10, 71}_1 c -b^{10, 70}_2 ∨ -b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ -p_700 ∨ b^{10, 71}_0 c in DIMACS: -11243 -11244 11245 -700 11246 0 -11243 -11244 11245 -700 -11247 0 -11243 -11244 11245 -700 11248 0 c -1+1 --> 0 c ( b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ b^{10, 70}_0 ∧ p_700) -> (-b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ -b^{10, 71}_0) c in CNF: c -b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ -p_700 ∨ -b^{10, 71}_2 c -b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ -p_700 ∨ -b^{10, 71}_1 c -b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ -p_700 ∨ -b^{10, 71}_0 c in DIMACS: -11243 11244 -11245 -700 -11246 0 -11243 11244 -11245 -700 -11247 0 -11243 11244 -11245 -700 -11248 0 c 0+1 --> 1 c (-b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ -b^{10, 70}_0 ∧ p_700) -> (-b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ b^{10, 71}_0) c in CNF: c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ -p_700 ∨ -b^{10, 71}_2 c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ -p_700 ∨ -b^{10, 71}_1 c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ -p_700 ∨ b^{10, 71}_0 c in DIMACS: 11243 11244 11245 -700 -11246 0 11243 11244 11245 -700 -11247 0 11243 11244 11245 -700 11248 0 c 1+1 --> 2 c (-b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ b^{10, 70}_0 ∧ p_700) -> (-b^{10, 71}_2 ∧ b^{10, 71}_1 ∧ -b^{10, 71}_0) c in CNF: c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ -p_700 ∨ -b^{10, 71}_2 c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ -p_700 ∨ b^{10, 71}_1 c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ -p_700 ∨ -b^{10, 71}_0 c in DIMACS: 11243 11244 -11245 -700 -11246 0 11243 11244 -11245 -700 11247 0 11243 11244 -11245 -700 -11248 0 c 2+1 --> break c (-b^{10, 70}_2 ∧ b^{10, 70}_1 ∧ -b^{10, 70}_0 ∧ p_700) -> break c in CNF: c b^{10, 70}_2 ∨ -b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ -p_700 ∨ break c in DIMACS: 11243 -11244 11245 -700 1162 0 c 2-1 --> 1 c (-b^{10, 70}_2 ∧ b^{10, 70}_1 ∧ -b^{10, 70}_0 ∧ -p_700) -> (-b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ b^{10, 71}_0) c in CNF: c b^{10, 70}_2 ∨ -b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ p_700 ∨ -b^{10, 71}_2 c b^{10, 70}_2 ∨ -b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ p_700 ∨ -b^{10, 71}_1 c b^{10, 70}_2 ∨ -b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ p_700 ∨ b^{10, 71}_0 c in DIMACS: 11243 -11244 11245 700 -11246 0 11243 -11244 11245 700 -11247 0 11243 -11244 11245 700 11248 0 c 1-1 --> 0 c (-b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ b^{10, 70}_0 ∧ -p_700) -> (-b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ -b^{10, 71}_0) c in CNF: c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ p_700 ∨ -b^{10, 71}_2 c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ p_700 ∨ -b^{10, 71}_1 c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ p_700 ∨ -b^{10, 71}_0 c in DIMACS: 11243 11244 -11245 700 -11246 0 11243 11244 -11245 700 -11247 0 11243 11244 -11245 700 -11248 0 c 0-1 --> -1 c (-b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ -b^{10, 70}_0 ∧ -p_700) -> ( b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ b^{10, 71}_0) c in CNF: c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ p_700 ∨ b^{10, 71}_2 c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ p_700 ∨ -b^{10, 71}_1 c b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ p_700 ∨ b^{10, 71}_0 c in DIMACS: 11243 11244 11245 700 11246 0 11243 11244 11245 700 -11247 0 11243 11244 11245 700 11248 0 c -1-1 --> -2 c ( b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ b^{10, 70}_0 ∧ -p_700) -> ( b^{10, 71}_2 ∧ b^{10, 71}_1 ∧ -b^{10, 71}_0) c in CNF: c -b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ p_700 ∨ b^{10, 71}_2 c -b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ p_700 ∨ b^{10, 71}_1 c -b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ p_700 ∨ -b^{10, 71}_0 c in DIMACS: -11243 11244 -11245 700 11246 0 -11243 11244 -11245 700 11247 0 -11243 11244 -11245 700 -11248 0 c -2-1 --> break c ( b^{10, 70}_2 ∧ b^{10, 70}_1 ∧ -b^{10, 70}_0 ∧ -p_700) -> break c in CNF: c -b^{10, 70}_2 ∨ -b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ p_700 ∨ break c in DIMACS: -11243 -11244 11245 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 70}_2 ∧ -b^{10, 70}_1 ∧ -b^{10, 70}_0 ∧ true) c in CNF: c -b^{10, 70}_2 ∨ b^{10, 70}_1 ∨ b^{10, 70}_0 ∨ false c in DIMACS: -11243 11244 11245 0 c 3 does not represent an automaton state. c -(-b^{10, 70}_2 ∧ b^{10, 70}_1 ∧ b^{10, 70}_0 ∧ true) c in CNF: c b^{10, 70}_2 ∨ -b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ false c in DIMACS: 11243 -11244 -11245 0 c -3 does not represent an automaton state. c -( b^{10, 70}_2 ∧ b^{10, 70}_1 ∧ b^{10, 70}_0 ∧ true) c in CNF: c -b^{10, 70}_2 ∨ -b^{10, 70}_1 ∨ -b^{10, 70}_0 ∨ false c in DIMACS: -11243 -11244 -11245 0 c i = 71 c -2+1 --> -1 c ( b^{10, 71}_2 ∧ b^{10, 71}_1 ∧ -b^{10, 71}_0 ∧ p_710) -> ( b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ b^{10, 72}_0) c in CNF: c -b^{10, 71}_2 ∨ -b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ -p_710 ∨ b^{10, 72}_2 c -b^{10, 71}_2 ∨ -b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ -p_710 ∨ -b^{10, 72}_1 c -b^{10, 71}_2 ∨ -b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ -p_710 ∨ b^{10, 72}_0 c in DIMACS: -11246 -11247 11248 -710 11249 0 -11246 -11247 11248 -710 -11250 0 -11246 -11247 11248 -710 11251 0 c -1+1 --> 0 c ( b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ b^{10, 71}_0 ∧ p_710) -> (-b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ -b^{10, 72}_0) c in CNF: c -b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ -p_710 ∨ -b^{10, 72}_2 c -b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ -p_710 ∨ -b^{10, 72}_1 c -b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ -p_710 ∨ -b^{10, 72}_0 c in DIMACS: -11246 11247 -11248 -710 -11249 0 -11246 11247 -11248 -710 -11250 0 -11246 11247 -11248 -710 -11251 0 c 0+1 --> 1 c (-b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ -b^{10, 71}_0 ∧ p_710) -> (-b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ b^{10, 72}_0) c in CNF: c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ -p_710 ∨ -b^{10, 72}_2 c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ -p_710 ∨ -b^{10, 72}_1 c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ -p_710 ∨ b^{10, 72}_0 c in DIMACS: 11246 11247 11248 -710 -11249 0 11246 11247 11248 -710 -11250 0 11246 11247 11248 -710 11251 0 c 1+1 --> 2 c (-b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ b^{10, 71}_0 ∧ p_710) -> (-b^{10, 72}_2 ∧ b^{10, 72}_1 ∧ -b^{10, 72}_0) c in CNF: c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ -p_710 ∨ -b^{10, 72}_2 c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ -p_710 ∨ b^{10, 72}_1 c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ -p_710 ∨ -b^{10, 72}_0 c in DIMACS: 11246 11247 -11248 -710 -11249 0 11246 11247 -11248 -710 11250 0 11246 11247 -11248 -710 -11251 0 c 2+1 --> break c (-b^{10, 71}_2 ∧ b^{10, 71}_1 ∧ -b^{10, 71}_0 ∧ p_710) -> break c in CNF: c b^{10, 71}_2 ∨ -b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ -p_710 ∨ break c in DIMACS: 11246 -11247 11248 -710 1162 0 c 2-1 --> 1 c (-b^{10, 71}_2 ∧ b^{10, 71}_1 ∧ -b^{10, 71}_0 ∧ -p_710) -> (-b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ b^{10, 72}_0) c in CNF: c b^{10, 71}_2 ∨ -b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ p_710 ∨ -b^{10, 72}_2 c b^{10, 71}_2 ∨ -b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ p_710 ∨ -b^{10, 72}_1 c b^{10, 71}_2 ∨ -b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ p_710 ∨ b^{10, 72}_0 c in DIMACS: 11246 -11247 11248 710 -11249 0 11246 -11247 11248 710 -11250 0 11246 -11247 11248 710 11251 0 c 1-1 --> 0 c (-b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ b^{10, 71}_0 ∧ -p_710) -> (-b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ -b^{10, 72}_0) c in CNF: c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ p_710 ∨ -b^{10, 72}_2 c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ p_710 ∨ -b^{10, 72}_1 c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ p_710 ∨ -b^{10, 72}_0 c in DIMACS: 11246 11247 -11248 710 -11249 0 11246 11247 -11248 710 -11250 0 11246 11247 -11248 710 -11251 0 c 0-1 --> -1 c (-b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ -b^{10, 71}_0 ∧ -p_710) -> ( b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ b^{10, 72}_0) c in CNF: c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ p_710 ∨ b^{10, 72}_2 c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ p_710 ∨ -b^{10, 72}_1 c b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ p_710 ∨ b^{10, 72}_0 c in DIMACS: 11246 11247 11248 710 11249 0 11246 11247 11248 710 -11250 0 11246 11247 11248 710 11251 0 c -1-1 --> -2 c ( b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ b^{10, 71}_0 ∧ -p_710) -> ( b^{10, 72}_2 ∧ b^{10, 72}_1 ∧ -b^{10, 72}_0) c in CNF: c -b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ p_710 ∨ b^{10, 72}_2 c -b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ p_710 ∨ b^{10, 72}_1 c -b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ p_710 ∨ -b^{10, 72}_0 c in DIMACS: -11246 11247 -11248 710 11249 0 -11246 11247 -11248 710 11250 0 -11246 11247 -11248 710 -11251 0 c -2-1 --> break c ( b^{10, 71}_2 ∧ b^{10, 71}_1 ∧ -b^{10, 71}_0 ∧ -p_710) -> break c in CNF: c -b^{10, 71}_2 ∨ -b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ p_710 ∨ break c in DIMACS: -11246 -11247 11248 710 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 71}_2 ∧ -b^{10, 71}_1 ∧ -b^{10, 71}_0 ∧ true) c in CNF: c -b^{10, 71}_2 ∨ b^{10, 71}_1 ∨ b^{10, 71}_0 ∨ false c in DIMACS: -11246 11247 11248 0 c 3 does not represent an automaton state. c -(-b^{10, 71}_2 ∧ b^{10, 71}_1 ∧ b^{10, 71}_0 ∧ true) c in CNF: c b^{10, 71}_2 ∨ -b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ false c in DIMACS: 11246 -11247 -11248 0 c -3 does not represent an automaton state. c -( b^{10, 71}_2 ∧ b^{10, 71}_1 ∧ b^{10, 71}_0 ∧ true) c in CNF: c -b^{10, 71}_2 ∨ -b^{10, 71}_1 ∨ -b^{10, 71}_0 ∨ false c in DIMACS: -11246 -11247 -11248 0 c i = 72 c -2+1 --> -1 c ( b^{10, 72}_2 ∧ b^{10, 72}_1 ∧ -b^{10, 72}_0 ∧ p_720) -> ( b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ b^{10, 73}_0) c in CNF: c -b^{10, 72}_2 ∨ -b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ -p_720 ∨ b^{10, 73}_2 c -b^{10, 72}_2 ∨ -b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ -p_720 ∨ -b^{10, 73}_1 c -b^{10, 72}_2 ∨ -b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ -p_720 ∨ b^{10, 73}_0 c in DIMACS: -11249 -11250 11251 -720 11252 0 -11249 -11250 11251 -720 -11253 0 -11249 -11250 11251 -720 11254 0 c -1+1 --> 0 c ( b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ b^{10, 72}_0 ∧ p_720) -> (-b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ -b^{10, 73}_0) c in CNF: c -b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ -p_720 ∨ -b^{10, 73}_2 c -b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ -p_720 ∨ -b^{10, 73}_1 c -b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ -p_720 ∨ -b^{10, 73}_0 c in DIMACS: -11249 11250 -11251 -720 -11252 0 -11249 11250 -11251 -720 -11253 0 -11249 11250 -11251 -720 -11254 0 c 0+1 --> 1 c (-b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ -b^{10, 72}_0 ∧ p_720) -> (-b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ b^{10, 73}_0) c in CNF: c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ -p_720 ∨ -b^{10, 73}_2 c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ -p_720 ∨ -b^{10, 73}_1 c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ -p_720 ∨ b^{10, 73}_0 c in DIMACS: 11249 11250 11251 -720 -11252 0 11249 11250 11251 -720 -11253 0 11249 11250 11251 -720 11254 0 c 1+1 --> 2 c (-b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ b^{10, 72}_0 ∧ p_720) -> (-b^{10, 73}_2 ∧ b^{10, 73}_1 ∧ -b^{10, 73}_0) c in CNF: c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ -p_720 ∨ -b^{10, 73}_2 c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ -p_720 ∨ b^{10, 73}_1 c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ -p_720 ∨ -b^{10, 73}_0 c in DIMACS: 11249 11250 -11251 -720 -11252 0 11249 11250 -11251 -720 11253 0 11249 11250 -11251 -720 -11254 0 c 2+1 --> break c (-b^{10, 72}_2 ∧ b^{10, 72}_1 ∧ -b^{10, 72}_0 ∧ p_720) -> break c in CNF: c b^{10, 72}_2 ∨ -b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ -p_720 ∨ break c in DIMACS: 11249 -11250 11251 -720 1162 0 c 2-1 --> 1 c (-b^{10, 72}_2 ∧ b^{10, 72}_1 ∧ -b^{10, 72}_0 ∧ -p_720) -> (-b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ b^{10, 73}_0) c in CNF: c b^{10, 72}_2 ∨ -b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ p_720 ∨ -b^{10, 73}_2 c b^{10, 72}_2 ∨ -b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ p_720 ∨ -b^{10, 73}_1 c b^{10, 72}_2 ∨ -b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ p_720 ∨ b^{10, 73}_0 c in DIMACS: 11249 -11250 11251 720 -11252 0 11249 -11250 11251 720 -11253 0 11249 -11250 11251 720 11254 0 c 1-1 --> 0 c (-b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ b^{10, 72}_0 ∧ -p_720) -> (-b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ -b^{10, 73}_0) c in CNF: c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ p_720 ∨ -b^{10, 73}_2 c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ p_720 ∨ -b^{10, 73}_1 c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ p_720 ∨ -b^{10, 73}_0 c in DIMACS: 11249 11250 -11251 720 -11252 0 11249 11250 -11251 720 -11253 0 11249 11250 -11251 720 -11254 0 c 0-1 --> -1 c (-b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ -b^{10, 72}_0 ∧ -p_720) -> ( b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ b^{10, 73}_0) c in CNF: c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ p_720 ∨ b^{10, 73}_2 c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ p_720 ∨ -b^{10, 73}_1 c b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ p_720 ∨ b^{10, 73}_0 c in DIMACS: 11249 11250 11251 720 11252 0 11249 11250 11251 720 -11253 0 11249 11250 11251 720 11254 0 c -1-1 --> -2 c ( b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ b^{10, 72}_0 ∧ -p_720) -> ( b^{10, 73}_2 ∧ b^{10, 73}_1 ∧ -b^{10, 73}_0) c in CNF: c -b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ p_720 ∨ b^{10, 73}_2 c -b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ p_720 ∨ b^{10, 73}_1 c -b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ p_720 ∨ -b^{10, 73}_0 c in DIMACS: -11249 11250 -11251 720 11252 0 -11249 11250 -11251 720 11253 0 -11249 11250 -11251 720 -11254 0 c -2-1 --> break c ( b^{10, 72}_2 ∧ b^{10, 72}_1 ∧ -b^{10, 72}_0 ∧ -p_720) -> break c in CNF: c -b^{10, 72}_2 ∨ -b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ p_720 ∨ break c in DIMACS: -11249 -11250 11251 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 72}_2 ∧ -b^{10, 72}_1 ∧ -b^{10, 72}_0 ∧ true) c in CNF: c -b^{10, 72}_2 ∨ b^{10, 72}_1 ∨ b^{10, 72}_0 ∨ false c in DIMACS: -11249 11250 11251 0 c 3 does not represent an automaton state. c -(-b^{10, 72}_2 ∧ b^{10, 72}_1 ∧ b^{10, 72}_0 ∧ true) c in CNF: c b^{10, 72}_2 ∨ -b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ false c in DIMACS: 11249 -11250 -11251 0 c -3 does not represent an automaton state. c -( b^{10, 72}_2 ∧ b^{10, 72}_1 ∧ b^{10, 72}_0 ∧ true) c in CNF: c -b^{10, 72}_2 ∨ -b^{10, 72}_1 ∨ -b^{10, 72}_0 ∨ false c in DIMACS: -11249 -11250 -11251 0 c i = 73 c -2+1 --> -1 c ( b^{10, 73}_2 ∧ b^{10, 73}_1 ∧ -b^{10, 73}_0 ∧ p_730) -> ( b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ b^{10, 74}_0) c in CNF: c -b^{10, 73}_2 ∨ -b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ -p_730 ∨ b^{10, 74}_2 c -b^{10, 73}_2 ∨ -b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ -p_730 ∨ -b^{10, 74}_1 c -b^{10, 73}_2 ∨ -b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ -p_730 ∨ b^{10, 74}_0 c in DIMACS: -11252 -11253 11254 -730 11255 0 -11252 -11253 11254 -730 -11256 0 -11252 -11253 11254 -730 11257 0 c -1+1 --> 0 c ( b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ b^{10, 73}_0 ∧ p_730) -> (-b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ -b^{10, 74}_0) c in CNF: c -b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ -p_730 ∨ -b^{10, 74}_2 c -b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ -p_730 ∨ -b^{10, 74}_1 c -b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ -p_730 ∨ -b^{10, 74}_0 c in DIMACS: -11252 11253 -11254 -730 -11255 0 -11252 11253 -11254 -730 -11256 0 -11252 11253 -11254 -730 -11257 0 c 0+1 --> 1 c (-b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ -b^{10, 73}_0 ∧ p_730) -> (-b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ b^{10, 74}_0) c in CNF: c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ -p_730 ∨ -b^{10, 74}_2 c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ -p_730 ∨ -b^{10, 74}_1 c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ -p_730 ∨ b^{10, 74}_0 c in DIMACS: 11252 11253 11254 -730 -11255 0 11252 11253 11254 -730 -11256 0 11252 11253 11254 -730 11257 0 c 1+1 --> 2 c (-b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ b^{10, 73}_0 ∧ p_730) -> (-b^{10, 74}_2 ∧ b^{10, 74}_1 ∧ -b^{10, 74}_0) c in CNF: c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ -p_730 ∨ -b^{10, 74}_2 c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ -p_730 ∨ b^{10, 74}_1 c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ -p_730 ∨ -b^{10, 74}_0 c in DIMACS: 11252 11253 -11254 -730 -11255 0 11252 11253 -11254 -730 11256 0 11252 11253 -11254 -730 -11257 0 c 2+1 --> break c (-b^{10, 73}_2 ∧ b^{10, 73}_1 ∧ -b^{10, 73}_0 ∧ p_730) -> break c in CNF: c b^{10, 73}_2 ∨ -b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ -p_730 ∨ break c in DIMACS: 11252 -11253 11254 -730 1162 0 c 2-1 --> 1 c (-b^{10, 73}_2 ∧ b^{10, 73}_1 ∧ -b^{10, 73}_0 ∧ -p_730) -> (-b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ b^{10, 74}_0) c in CNF: c b^{10, 73}_2 ∨ -b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ p_730 ∨ -b^{10, 74}_2 c b^{10, 73}_2 ∨ -b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ p_730 ∨ -b^{10, 74}_1 c b^{10, 73}_2 ∨ -b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ p_730 ∨ b^{10, 74}_0 c in DIMACS: 11252 -11253 11254 730 -11255 0 11252 -11253 11254 730 -11256 0 11252 -11253 11254 730 11257 0 c 1-1 --> 0 c (-b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ b^{10, 73}_0 ∧ -p_730) -> (-b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ -b^{10, 74}_0) c in CNF: c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ p_730 ∨ -b^{10, 74}_2 c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ p_730 ∨ -b^{10, 74}_1 c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ p_730 ∨ -b^{10, 74}_0 c in DIMACS: 11252 11253 -11254 730 -11255 0 11252 11253 -11254 730 -11256 0 11252 11253 -11254 730 -11257 0 c 0-1 --> -1 c (-b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ -b^{10, 73}_0 ∧ -p_730) -> ( b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ b^{10, 74}_0) c in CNF: c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ p_730 ∨ b^{10, 74}_2 c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ p_730 ∨ -b^{10, 74}_1 c b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ p_730 ∨ b^{10, 74}_0 c in DIMACS: 11252 11253 11254 730 11255 0 11252 11253 11254 730 -11256 0 11252 11253 11254 730 11257 0 c -1-1 --> -2 c ( b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ b^{10, 73}_0 ∧ -p_730) -> ( b^{10, 74}_2 ∧ b^{10, 74}_1 ∧ -b^{10, 74}_0) c in CNF: c -b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ p_730 ∨ b^{10, 74}_2 c -b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ p_730 ∨ b^{10, 74}_1 c -b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ p_730 ∨ -b^{10, 74}_0 c in DIMACS: -11252 11253 -11254 730 11255 0 -11252 11253 -11254 730 11256 0 -11252 11253 -11254 730 -11257 0 c -2-1 --> break c ( b^{10, 73}_2 ∧ b^{10, 73}_1 ∧ -b^{10, 73}_0 ∧ -p_730) -> break c in CNF: c -b^{10, 73}_2 ∨ -b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ p_730 ∨ break c in DIMACS: -11252 -11253 11254 730 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 73}_2 ∧ -b^{10, 73}_1 ∧ -b^{10, 73}_0 ∧ true) c in CNF: c -b^{10, 73}_2 ∨ b^{10, 73}_1 ∨ b^{10, 73}_0 ∨ false c in DIMACS: -11252 11253 11254 0 c 3 does not represent an automaton state. c -(-b^{10, 73}_2 ∧ b^{10, 73}_1 ∧ b^{10, 73}_0 ∧ true) c in CNF: c b^{10, 73}_2 ∨ -b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ false c in DIMACS: 11252 -11253 -11254 0 c -3 does not represent an automaton state. c -( b^{10, 73}_2 ∧ b^{10, 73}_1 ∧ b^{10, 73}_0 ∧ true) c in CNF: c -b^{10, 73}_2 ∨ -b^{10, 73}_1 ∨ -b^{10, 73}_0 ∨ false c in DIMACS: -11252 -11253 -11254 0 c i = 74 c -2+1 --> -1 c ( b^{10, 74}_2 ∧ b^{10, 74}_1 ∧ -b^{10, 74}_0 ∧ p_740) -> ( b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ b^{10, 75}_0) c in CNF: c -b^{10, 74}_2 ∨ -b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ -p_740 ∨ b^{10, 75}_2 c -b^{10, 74}_2 ∨ -b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ -p_740 ∨ -b^{10, 75}_1 c -b^{10, 74}_2 ∨ -b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ -p_740 ∨ b^{10, 75}_0 c in DIMACS: -11255 -11256 11257 -740 11258 0 -11255 -11256 11257 -740 -11259 0 -11255 -11256 11257 -740 11260 0 c -1+1 --> 0 c ( b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ b^{10, 74}_0 ∧ p_740) -> (-b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ -b^{10, 75}_0) c in CNF: c -b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ -p_740 ∨ -b^{10, 75}_2 c -b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ -p_740 ∨ -b^{10, 75}_1 c -b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ -p_740 ∨ -b^{10, 75}_0 c in DIMACS: -11255 11256 -11257 -740 -11258 0 -11255 11256 -11257 -740 -11259 0 -11255 11256 -11257 -740 -11260 0 c 0+1 --> 1 c (-b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ -b^{10, 74}_0 ∧ p_740) -> (-b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ b^{10, 75}_0) c in CNF: c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ -p_740 ∨ -b^{10, 75}_2 c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ -p_740 ∨ -b^{10, 75}_1 c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ -p_740 ∨ b^{10, 75}_0 c in DIMACS: 11255 11256 11257 -740 -11258 0 11255 11256 11257 -740 -11259 0 11255 11256 11257 -740 11260 0 c 1+1 --> 2 c (-b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ b^{10, 74}_0 ∧ p_740) -> (-b^{10, 75}_2 ∧ b^{10, 75}_1 ∧ -b^{10, 75}_0) c in CNF: c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ -p_740 ∨ -b^{10, 75}_2 c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ -p_740 ∨ b^{10, 75}_1 c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ -p_740 ∨ -b^{10, 75}_0 c in DIMACS: 11255 11256 -11257 -740 -11258 0 11255 11256 -11257 -740 11259 0 11255 11256 -11257 -740 -11260 0 c 2+1 --> break c (-b^{10, 74}_2 ∧ b^{10, 74}_1 ∧ -b^{10, 74}_0 ∧ p_740) -> break c in CNF: c b^{10, 74}_2 ∨ -b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ -p_740 ∨ break c in DIMACS: 11255 -11256 11257 -740 1162 0 c 2-1 --> 1 c (-b^{10, 74}_2 ∧ b^{10, 74}_1 ∧ -b^{10, 74}_0 ∧ -p_740) -> (-b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ b^{10, 75}_0) c in CNF: c b^{10, 74}_2 ∨ -b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ p_740 ∨ -b^{10, 75}_2 c b^{10, 74}_2 ∨ -b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ p_740 ∨ -b^{10, 75}_1 c b^{10, 74}_2 ∨ -b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ p_740 ∨ b^{10, 75}_0 c in DIMACS: 11255 -11256 11257 740 -11258 0 11255 -11256 11257 740 -11259 0 11255 -11256 11257 740 11260 0 c 1-1 --> 0 c (-b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ b^{10, 74}_0 ∧ -p_740) -> (-b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ -b^{10, 75}_0) c in CNF: c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ p_740 ∨ -b^{10, 75}_2 c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ p_740 ∨ -b^{10, 75}_1 c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ p_740 ∨ -b^{10, 75}_0 c in DIMACS: 11255 11256 -11257 740 -11258 0 11255 11256 -11257 740 -11259 0 11255 11256 -11257 740 -11260 0 c 0-1 --> -1 c (-b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ -b^{10, 74}_0 ∧ -p_740) -> ( b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ b^{10, 75}_0) c in CNF: c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ p_740 ∨ b^{10, 75}_2 c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ p_740 ∨ -b^{10, 75}_1 c b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ p_740 ∨ b^{10, 75}_0 c in DIMACS: 11255 11256 11257 740 11258 0 11255 11256 11257 740 -11259 0 11255 11256 11257 740 11260 0 c -1-1 --> -2 c ( b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ b^{10, 74}_0 ∧ -p_740) -> ( b^{10, 75}_2 ∧ b^{10, 75}_1 ∧ -b^{10, 75}_0) c in CNF: c -b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ p_740 ∨ b^{10, 75}_2 c -b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ p_740 ∨ b^{10, 75}_1 c -b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ p_740 ∨ -b^{10, 75}_0 c in DIMACS: -11255 11256 -11257 740 11258 0 -11255 11256 -11257 740 11259 0 -11255 11256 -11257 740 -11260 0 c -2-1 --> break c ( b^{10, 74}_2 ∧ b^{10, 74}_1 ∧ -b^{10, 74}_0 ∧ -p_740) -> break c in CNF: c -b^{10, 74}_2 ∨ -b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ p_740 ∨ break c in DIMACS: -11255 -11256 11257 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 74}_2 ∧ -b^{10, 74}_1 ∧ -b^{10, 74}_0 ∧ true) c in CNF: c -b^{10, 74}_2 ∨ b^{10, 74}_1 ∨ b^{10, 74}_0 ∨ false c in DIMACS: -11255 11256 11257 0 c 3 does not represent an automaton state. c -(-b^{10, 74}_2 ∧ b^{10, 74}_1 ∧ b^{10, 74}_0 ∧ true) c in CNF: c b^{10, 74}_2 ∨ -b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ false c in DIMACS: 11255 -11256 -11257 0 c -3 does not represent an automaton state. c -( b^{10, 74}_2 ∧ b^{10, 74}_1 ∧ b^{10, 74}_0 ∧ true) c in CNF: c -b^{10, 74}_2 ∨ -b^{10, 74}_1 ∨ -b^{10, 74}_0 ∨ false c in DIMACS: -11255 -11256 -11257 0 c i = 75 c -2+1 --> -1 c ( b^{10, 75}_2 ∧ b^{10, 75}_1 ∧ -b^{10, 75}_0 ∧ p_750) -> ( b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ b^{10, 76}_0) c in CNF: c -b^{10, 75}_2 ∨ -b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ -p_750 ∨ b^{10, 76}_2 c -b^{10, 75}_2 ∨ -b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ -p_750 ∨ -b^{10, 76}_1 c -b^{10, 75}_2 ∨ -b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ -p_750 ∨ b^{10, 76}_0 c in DIMACS: -11258 -11259 11260 -750 11261 0 -11258 -11259 11260 -750 -11262 0 -11258 -11259 11260 -750 11263 0 c -1+1 --> 0 c ( b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ b^{10, 75}_0 ∧ p_750) -> (-b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ -b^{10, 76}_0) c in CNF: c -b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ -p_750 ∨ -b^{10, 76}_2 c -b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ -p_750 ∨ -b^{10, 76}_1 c -b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ -p_750 ∨ -b^{10, 76}_0 c in DIMACS: -11258 11259 -11260 -750 -11261 0 -11258 11259 -11260 -750 -11262 0 -11258 11259 -11260 -750 -11263 0 c 0+1 --> 1 c (-b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ -b^{10, 75}_0 ∧ p_750) -> (-b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ b^{10, 76}_0) c in CNF: c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ -p_750 ∨ -b^{10, 76}_2 c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ -p_750 ∨ -b^{10, 76}_1 c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ -p_750 ∨ b^{10, 76}_0 c in DIMACS: 11258 11259 11260 -750 -11261 0 11258 11259 11260 -750 -11262 0 11258 11259 11260 -750 11263 0 c 1+1 --> 2 c (-b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ b^{10, 75}_0 ∧ p_750) -> (-b^{10, 76}_2 ∧ b^{10, 76}_1 ∧ -b^{10, 76}_0) c in CNF: c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ -p_750 ∨ -b^{10, 76}_2 c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ -p_750 ∨ b^{10, 76}_1 c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ -p_750 ∨ -b^{10, 76}_0 c in DIMACS: 11258 11259 -11260 -750 -11261 0 11258 11259 -11260 -750 11262 0 11258 11259 -11260 -750 -11263 0 c 2+1 --> break c (-b^{10, 75}_2 ∧ b^{10, 75}_1 ∧ -b^{10, 75}_0 ∧ p_750) -> break c in CNF: c b^{10, 75}_2 ∨ -b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ -p_750 ∨ break c in DIMACS: 11258 -11259 11260 -750 1162 0 c 2-1 --> 1 c (-b^{10, 75}_2 ∧ b^{10, 75}_1 ∧ -b^{10, 75}_0 ∧ -p_750) -> (-b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ b^{10, 76}_0) c in CNF: c b^{10, 75}_2 ∨ -b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ p_750 ∨ -b^{10, 76}_2 c b^{10, 75}_2 ∨ -b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ p_750 ∨ -b^{10, 76}_1 c b^{10, 75}_2 ∨ -b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ p_750 ∨ b^{10, 76}_0 c in DIMACS: 11258 -11259 11260 750 -11261 0 11258 -11259 11260 750 -11262 0 11258 -11259 11260 750 11263 0 c 1-1 --> 0 c (-b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ b^{10, 75}_0 ∧ -p_750) -> (-b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ -b^{10, 76}_0) c in CNF: c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ p_750 ∨ -b^{10, 76}_2 c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ p_750 ∨ -b^{10, 76}_1 c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ p_750 ∨ -b^{10, 76}_0 c in DIMACS: 11258 11259 -11260 750 -11261 0 11258 11259 -11260 750 -11262 0 11258 11259 -11260 750 -11263 0 c 0-1 --> -1 c (-b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ -b^{10, 75}_0 ∧ -p_750) -> ( b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ b^{10, 76}_0) c in CNF: c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ p_750 ∨ b^{10, 76}_2 c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ p_750 ∨ -b^{10, 76}_1 c b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ p_750 ∨ b^{10, 76}_0 c in DIMACS: 11258 11259 11260 750 11261 0 11258 11259 11260 750 -11262 0 11258 11259 11260 750 11263 0 c -1-1 --> -2 c ( b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ b^{10, 75}_0 ∧ -p_750) -> ( b^{10, 76}_2 ∧ b^{10, 76}_1 ∧ -b^{10, 76}_0) c in CNF: c -b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ p_750 ∨ b^{10, 76}_2 c -b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ p_750 ∨ b^{10, 76}_1 c -b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ p_750 ∨ -b^{10, 76}_0 c in DIMACS: -11258 11259 -11260 750 11261 0 -11258 11259 -11260 750 11262 0 -11258 11259 -11260 750 -11263 0 c -2-1 --> break c ( b^{10, 75}_2 ∧ b^{10, 75}_1 ∧ -b^{10, 75}_0 ∧ -p_750) -> break c in CNF: c -b^{10, 75}_2 ∨ -b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ p_750 ∨ break c in DIMACS: -11258 -11259 11260 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 75}_2 ∧ -b^{10, 75}_1 ∧ -b^{10, 75}_0 ∧ true) c in CNF: c -b^{10, 75}_2 ∨ b^{10, 75}_1 ∨ b^{10, 75}_0 ∨ false c in DIMACS: -11258 11259 11260 0 c 3 does not represent an automaton state. c -(-b^{10, 75}_2 ∧ b^{10, 75}_1 ∧ b^{10, 75}_0 ∧ true) c in CNF: c b^{10, 75}_2 ∨ -b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ false c in DIMACS: 11258 -11259 -11260 0 c -3 does not represent an automaton state. c -( b^{10, 75}_2 ∧ b^{10, 75}_1 ∧ b^{10, 75}_0 ∧ true) c in CNF: c -b^{10, 75}_2 ∨ -b^{10, 75}_1 ∨ -b^{10, 75}_0 ∨ false c in DIMACS: -11258 -11259 -11260 0 c i = 76 c -2+1 --> -1 c ( b^{10, 76}_2 ∧ b^{10, 76}_1 ∧ -b^{10, 76}_0 ∧ p_760) -> ( b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ b^{10, 77}_0) c in CNF: c -b^{10, 76}_2 ∨ -b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ -p_760 ∨ b^{10, 77}_2 c -b^{10, 76}_2 ∨ -b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ -p_760 ∨ -b^{10, 77}_1 c -b^{10, 76}_2 ∨ -b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ -p_760 ∨ b^{10, 77}_0 c in DIMACS: -11261 -11262 11263 -760 11264 0 -11261 -11262 11263 -760 -11265 0 -11261 -11262 11263 -760 11266 0 c -1+1 --> 0 c ( b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ b^{10, 76}_0 ∧ p_760) -> (-b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ -b^{10, 77}_0) c in CNF: c -b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ -p_760 ∨ -b^{10, 77}_2 c -b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ -p_760 ∨ -b^{10, 77}_1 c -b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ -p_760 ∨ -b^{10, 77}_0 c in DIMACS: -11261 11262 -11263 -760 -11264 0 -11261 11262 -11263 -760 -11265 0 -11261 11262 -11263 -760 -11266 0 c 0+1 --> 1 c (-b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ -b^{10, 76}_0 ∧ p_760) -> (-b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ b^{10, 77}_0) c in CNF: c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ -p_760 ∨ -b^{10, 77}_2 c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ -p_760 ∨ -b^{10, 77}_1 c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ -p_760 ∨ b^{10, 77}_0 c in DIMACS: 11261 11262 11263 -760 -11264 0 11261 11262 11263 -760 -11265 0 11261 11262 11263 -760 11266 0 c 1+1 --> 2 c (-b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ b^{10, 76}_0 ∧ p_760) -> (-b^{10, 77}_2 ∧ b^{10, 77}_1 ∧ -b^{10, 77}_0) c in CNF: c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ -p_760 ∨ -b^{10, 77}_2 c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ -p_760 ∨ b^{10, 77}_1 c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ -p_760 ∨ -b^{10, 77}_0 c in DIMACS: 11261 11262 -11263 -760 -11264 0 11261 11262 -11263 -760 11265 0 11261 11262 -11263 -760 -11266 0 c 2+1 --> break c (-b^{10, 76}_2 ∧ b^{10, 76}_1 ∧ -b^{10, 76}_0 ∧ p_760) -> break c in CNF: c b^{10, 76}_2 ∨ -b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ -p_760 ∨ break c in DIMACS: 11261 -11262 11263 -760 1162 0 c 2-1 --> 1 c (-b^{10, 76}_2 ∧ b^{10, 76}_1 ∧ -b^{10, 76}_0 ∧ -p_760) -> (-b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ b^{10, 77}_0) c in CNF: c b^{10, 76}_2 ∨ -b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ p_760 ∨ -b^{10, 77}_2 c b^{10, 76}_2 ∨ -b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ p_760 ∨ -b^{10, 77}_1 c b^{10, 76}_2 ∨ -b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ p_760 ∨ b^{10, 77}_0 c in DIMACS: 11261 -11262 11263 760 -11264 0 11261 -11262 11263 760 -11265 0 11261 -11262 11263 760 11266 0 c 1-1 --> 0 c (-b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ b^{10, 76}_0 ∧ -p_760) -> (-b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ -b^{10, 77}_0) c in CNF: c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ p_760 ∨ -b^{10, 77}_2 c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ p_760 ∨ -b^{10, 77}_1 c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ p_760 ∨ -b^{10, 77}_0 c in DIMACS: 11261 11262 -11263 760 -11264 0 11261 11262 -11263 760 -11265 0 11261 11262 -11263 760 -11266 0 c 0-1 --> -1 c (-b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ -b^{10, 76}_0 ∧ -p_760) -> ( b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ b^{10, 77}_0) c in CNF: c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ p_760 ∨ b^{10, 77}_2 c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ p_760 ∨ -b^{10, 77}_1 c b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ p_760 ∨ b^{10, 77}_0 c in DIMACS: 11261 11262 11263 760 11264 0 11261 11262 11263 760 -11265 0 11261 11262 11263 760 11266 0 c -1-1 --> -2 c ( b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ b^{10, 76}_0 ∧ -p_760) -> ( b^{10, 77}_2 ∧ b^{10, 77}_1 ∧ -b^{10, 77}_0) c in CNF: c -b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ p_760 ∨ b^{10, 77}_2 c -b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ p_760 ∨ b^{10, 77}_1 c -b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ p_760 ∨ -b^{10, 77}_0 c in DIMACS: -11261 11262 -11263 760 11264 0 -11261 11262 -11263 760 11265 0 -11261 11262 -11263 760 -11266 0 c -2-1 --> break c ( b^{10, 76}_2 ∧ b^{10, 76}_1 ∧ -b^{10, 76}_0 ∧ -p_760) -> break c in CNF: c -b^{10, 76}_2 ∨ -b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ p_760 ∨ break c in DIMACS: -11261 -11262 11263 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 76}_2 ∧ -b^{10, 76}_1 ∧ -b^{10, 76}_0 ∧ true) c in CNF: c -b^{10, 76}_2 ∨ b^{10, 76}_1 ∨ b^{10, 76}_0 ∨ false c in DIMACS: -11261 11262 11263 0 c 3 does not represent an automaton state. c -(-b^{10, 76}_2 ∧ b^{10, 76}_1 ∧ b^{10, 76}_0 ∧ true) c in CNF: c b^{10, 76}_2 ∨ -b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ false c in DIMACS: 11261 -11262 -11263 0 c -3 does not represent an automaton state. c -( b^{10, 76}_2 ∧ b^{10, 76}_1 ∧ b^{10, 76}_0 ∧ true) c in CNF: c -b^{10, 76}_2 ∨ -b^{10, 76}_1 ∨ -b^{10, 76}_0 ∨ false c in DIMACS: -11261 -11262 -11263 0 c i = 77 c -2+1 --> -1 c ( b^{10, 77}_2 ∧ b^{10, 77}_1 ∧ -b^{10, 77}_0 ∧ p_770) -> ( b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ b^{10, 78}_0) c in CNF: c -b^{10, 77}_2 ∨ -b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ -p_770 ∨ b^{10, 78}_2 c -b^{10, 77}_2 ∨ -b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ -p_770 ∨ -b^{10, 78}_1 c -b^{10, 77}_2 ∨ -b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ -p_770 ∨ b^{10, 78}_0 c in DIMACS: -11264 -11265 11266 -770 11267 0 -11264 -11265 11266 -770 -11268 0 -11264 -11265 11266 -770 11269 0 c -1+1 --> 0 c ( b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ b^{10, 77}_0 ∧ p_770) -> (-b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ -b^{10, 78}_0) c in CNF: c -b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ -p_770 ∨ -b^{10, 78}_2 c -b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ -p_770 ∨ -b^{10, 78}_1 c -b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ -p_770 ∨ -b^{10, 78}_0 c in DIMACS: -11264 11265 -11266 -770 -11267 0 -11264 11265 -11266 -770 -11268 0 -11264 11265 -11266 -770 -11269 0 c 0+1 --> 1 c (-b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ -b^{10, 77}_0 ∧ p_770) -> (-b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ b^{10, 78}_0) c in CNF: c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ -p_770 ∨ -b^{10, 78}_2 c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ -p_770 ∨ -b^{10, 78}_1 c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ -p_770 ∨ b^{10, 78}_0 c in DIMACS: 11264 11265 11266 -770 -11267 0 11264 11265 11266 -770 -11268 0 11264 11265 11266 -770 11269 0 c 1+1 --> 2 c (-b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ b^{10, 77}_0 ∧ p_770) -> (-b^{10, 78}_2 ∧ b^{10, 78}_1 ∧ -b^{10, 78}_0) c in CNF: c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ -p_770 ∨ -b^{10, 78}_2 c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ -p_770 ∨ b^{10, 78}_1 c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ -p_770 ∨ -b^{10, 78}_0 c in DIMACS: 11264 11265 -11266 -770 -11267 0 11264 11265 -11266 -770 11268 0 11264 11265 -11266 -770 -11269 0 c 2+1 --> break c (-b^{10, 77}_2 ∧ b^{10, 77}_1 ∧ -b^{10, 77}_0 ∧ p_770) -> break c in CNF: c b^{10, 77}_2 ∨ -b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ -p_770 ∨ break c in DIMACS: 11264 -11265 11266 -770 1162 0 c 2-1 --> 1 c (-b^{10, 77}_2 ∧ b^{10, 77}_1 ∧ -b^{10, 77}_0 ∧ -p_770) -> (-b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ b^{10, 78}_0) c in CNF: c b^{10, 77}_2 ∨ -b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ p_770 ∨ -b^{10, 78}_2 c b^{10, 77}_2 ∨ -b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ p_770 ∨ -b^{10, 78}_1 c b^{10, 77}_2 ∨ -b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ p_770 ∨ b^{10, 78}_0 c in DIMACS: 11264 -11265 11266 770 -11267 0 11264 -11265 11266 770 -11268 0 11264 -11265 11266 770 11269 0 c 1-1 --> 0 c (-b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ b^{10, 77}_0 ∧ -p_770) -> (-b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ -b^{10, 78}_0) c in CNF: c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ p_770 ∨ -b^{10, 78}_2 c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ p_770 ∨ -b^{10, 78}_1 c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ p_770 ∨ -b^{10, 78}_0 c in DIMACS: 11264 11265 -11266 770 -11267 0 11264 11265 -11266 770 -11268 0 11264 11265 -11266 770 -11269 0 c 0-1 --> -1 c (-b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ -b^{10, 77}_0 ∧ -p_770) -> ( b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ b^{10, 78}_0) c in CNF: c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ p_770 ∨ b^{10, 78}_2 c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ p_770 ∨ -b^{10, 78}_1 c b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ p_770 ∨ b^{10, 78}_0 c in DIMACS: 11264 11265 11266 770 11267 0 11264 11265 11266 770 -11268 0 11264 11265 11266 770 11269 0 c -1-1 --> -2 c ( b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ b^{10, 77}_0 ∧ -p_770) -> ( b^{10, 78}_2 ∧ b^{10, 78}_1 ∧ -b^{10, 78}_0) c in CNF: c -b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ p_770 ∨ b^{10, 78}_2 c -b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ p_770 ∨ b^{10, 78}_1 c -b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ p_770 ∨ -b^{10, 78}_0 c in DIMACS: -11264 11265 -11266 770 11267 0 -11264 11265 -11266 770 11268 0 -11264 11265 -11266 770 -11269 0 c -2-1 --> break c ( b^{10, 77}_2 ∧ b^{10, 77}_1 ∧ -b^{10, 77}_0 ∧ -p_770) -> break c in CNF: c -b^{10, 77}_2 ∨ -b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ p_770 ∨ break c in DIMACS: -11264 -11265 11266 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 77}_2 ∧ -b^{10, 77}_1 ∧ -b^{10, 77}_0 ∧ true) c in CNF: c -b^{10, 77}_2 ∨ b^{10, 77}_1 ∨ b^{10, 77}_0 ∨ false c in DIMACS: -11264 11265 11266 0 c 3 does not represent an automaton state. c -(-b^{10, 77}_2 ∧ b^{10, 77}_1 ∧ b^{10, 77}_0 ∧ true) c in CNF: c b^{10, 77}_2 ∨ -b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ false c in DIMACS: 11264 -11265 -11266 0 c -3 does not represent an automaton state. c -( b^{10, 77}_2 ∧ b^{10, 77}_1 ∧ b^{10, 77}_0 ∧ true) c in CNF: c -b^{10, 77}_2 ∨ -b^{10, 77}_1 ∨ -b^{10, 77}_0 ∨ false c in DIMACS: -11264 -11265 -11266 0 c i = 78 c -2+1 --> -1 c ( b^{10, 78}_2 ∧ b^{10, 78}_1 ∧ -b^{10, 78}_0 ∧ p_780) -> ( b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ b^{10, 79}_0) c in CNF: c -b^{10, 78}_2 ∨ -b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ -p_780 ∨ b^{10, 79}_2 c -b^{10, 78}_2 ∨ -b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ -p_780 ∨ -b^{10, 79}_1 c -b^{10, 78}_2 ∨ -b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ -p_780 ∨ b^{10, 79}_0 c in DIMACS: -11267 -11268 11269 -780 11270 0 -11267 -11268 11269 -780 -11271 0 -11267 -11268 11269 -780 11272 0 c -1+1 --> 0 c ( b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ b^{10, 78}_0 ∧ p_780) -> (-b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ -b^{10, 79}_0) c in CNF: c -b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ -p_780 ∨ -b^{10, 79}_2 c -b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ -p_780 ∨ -b^{10, 79}_1 c -b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ -p_780 ∨ -b^{10, 79}_0 c in DIMACS: -11267 11268 -11269 -780 -11270 0 -11267 11268 -11269 -780 -11271 0 -11267 11268 -11269 -780 -11272 0 c 0+1 --> 1 c (-b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ -b^{10, 78}_0 ∧ p_780) -> (-b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ b^{10, 79}_0) c in CNF: c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ -p_780 ∨ -b^{10, 79}_2 c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ -p_780 ∨ -b^{10, 79}_1 c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ -p_780 ∨ b^{10, 79}_0 c in DIMACS: 11267 11268 11269 -780 -11270 0 11267 11268 11269 -780 -11271 0 11267 11268 11269 -780 11272 0 c 1+1 --> 2 c (-b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ b^{10, 78}_0 ∧ p_780) -> (-b^{10, 79}_2 ∧ b^{10, 79}_1 ∧ -b^{10, 79}_0) c in CNF: c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ -p_780 ∨ -b^{10, 79}_2 c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ -p_780 ∨ b^{10, 79}_1 c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ -p_780 ∨ -b^{10, 79}_0 c in DIMACS: 11267 11268 -11269 -780 -11270 0 11267 11268 -11269 -780 11271 0 11267 11268 -11269 -780 -11272 0 c 2+1 --> break c (-b^{10, 78}_2 ∧ b^{10, 78}_1 ∧ -b^{10, 78}_0 ∧ p_780) -> break c in CNF: c b^{10, 78}_2 ∨ -b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ -p_780 ∨ break c in DIMACS: 11267 -11268 11269 -780 1162 0 c 2-1 --> 1 c (-b^{10, 78}_2 ∧ b^{10, 78}_1 ∧ -b^{10, 78}_0 ∧ -p_780) -> (-b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ b^{10, 79}_0) c in CNF: c b^{10, 78}_2 ∨ -b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ p_780 ∨ -b^{10, 79}_2 c b^{10, 78}_2 ∨ -b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ p_780 ∨ -b^{10, 79}_1 c b^{10, 78}_2 ∨ -b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ p_780 ∨ b^{10, 79}_0 c in DIMACS: 11267 -11268 11269 780 -11270 0 11267 -11268 11269 780 -11271 0 11267 -11268 11269 780 11272 0 c 1-1 --> 0 c (-b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ b^{10, 78}_0 ∧ -p_780) -> (-b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ -b^{10, 79}_0) c in CNF: c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ p_780 ∨ -b^{10, 79}_2 c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ p_780 ∨ -b^{10, 79}_1 c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ p_780 ∨ -b^{10, 79}_0 c in DIMACS: 11267 11268 -11269 780 -11270 0 11267 11268 -11269 780 -11271 0 11267 11268 -11269 780 -11272 0 c 0-1 --> -1 c (-b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ -b^{10, 78}_0 ∧ -p_780) -> ( b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ b^{10, 79}_0) c in CNF: c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ p_780 ∨ b^{10, 79}_2 c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ p_780 ∨ -b^{10, 79}_1 c b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ p_780 ∨ b^{10, 79}_0 c in DIMACS: 11267 11268 11269 780 11270 0 11267 11268 11269 780 -11271 0 11267 11268 11269 780 11272 0 c -1-1 --> -2 c ( b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ b^{10, 78}_0 ∧ -p_780) -> ( b^{10, 79}_2 ∧ b^{10, 79}_1 ∧ -b^{10, 79}_0) c in CNF: c -b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ p_780 ∨ b^{10, 79}_2 c -b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ p_780 ∨ b^{10, 79}_1 c -b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ p_780 ∨ -b^{10, 79}_0 c in DIMACS: -11267 11268 -11269 780 11270 0 -11267 11268 -11269 780 11271 0 -11267 11268 -11269 780 -11272 0 c -2-1 --> break c ( b^{10, 78}_2 ∧ b^{10, 78}_1 ∧ -b^{10, 78}_0 ∧ -p_780) -> break c in CNF: c -b^{10, 78}_2 ∨ -b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ p_780 ∨ break c in DIMACS: -11267 -11268 11269 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 78}_2 ∧ -b^{10, 78}_1 ∧ -b^{10, 78}_0 ∧ true) c in CNF: c -b^{10, 78}_2 ∨ b^{10, 78}_1 ∨ b^{10, 78}_0 ∨ false c in DIMACS: -11267 11268 11269 0 c 3 does not represent an automaton state. c -(-b^{10, 78}_2 ∧ b^{10, 78}_1 ∧ b^{10, 78}_0 ∧ true) c in CNF: c b^{10, 78}_2 ∨ -b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ false c in DIMACS: 11267 -11268 -11269 0 c -3 does not represent an automaton state. c -( b^{10, 78}_2 ∧ b^{10, 78}_1 ∧ b^{10, 78}_0 ∧ true) c in CNF: c -b^{10, 78}_2 ∨ -b^{10, 78}_1 ∨ -b^{10, 78}_0 ∨ false c in DIMACS: -11267 -11268 -11269 0 c i = 79 c -2+1 --> -1 c ( b^{10, 79}_2 ∧ b^{10, 79}_1 ∧ -b^{10, 79}_0 ∧ p_790) -> ( b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ b^{10, 80}_0) c in CNF: c -b^{10, 79}_2 ∨ -b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ -p_790 ∨ b^{10, 80}_2 c -b^{10, 79}_2 ∨ -b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ -p_790 ∨ -b^{10, 80}_1 c -b^{10, 79}_2 ∨ -b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ -p_790 ∨ b^{10, 80}_0 c in DIMACS: -11270 -11271 11272 -790 11273 0 -11270 -11271 11272 -790 -11274 0 -11270 -11271 11272 -790 11275 0 c -1+1 --> 0 c ( b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ b^{10, 79}_0 ∧ p_790) -> (-b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ -b^{10, 80}_0) c in CNF: c -b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ -p_790 ∨ -b^{10, 80}_2 c -b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ -p_790 ∨ -b^{10, 80}_1 c -b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ -p_790 ∨ -b^{10, 80}_0 c in DIMACS: -11270 11271 -11272 -790 -11273 0 -11270 11271 -11272 -790 -11274 0 -11270 11271 -11272 -790 -11275 0 c 0+1 --> 1 c (-b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ -b^{10, 79}_0 ∧ p_790) -> (-b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ b^{10, 80}_0) c in CNF: c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ -p_790 ∨ -b^{10, 80}_2 c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ -p_790 ∨ -b^{10, 80}_1 c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ -p_790 ∨ b^{10, 80}_0 c in DIMACS: 11270 11271 11272 -790 -11273 0 11270 11271 11272 -790 -11274 0 11270 11271 11272 -790 11275 0 c 1+1 --> 2 c (-b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ b^{10, 79}_0 ∧ p_790) -> (-b^{10, 80}_2 ∧ b^{10, 80}_1 ∧ -b^{10, 80}_0) c in CNF: c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ -p_790 ∨ -b^{10, 80}_2 c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ -p_790 ∨ b^{10, 80}_1 c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ -p_790 ∨ -b^{10, 80}_0 c in DIMACS: 11270 11271 -11272 -790 -11273 0 11270 11271 -11272 -790 11274 0 11270 11271 -11272 -790 -11275 0 c 2+1 --> break c (-b^{10, 79}_2 ∧ b^{10, 79}_1 ∧ -b^{10, 79}_0 ∧ p_790) -> break c in CNF: c b^{10, 79}_2 ∨ -b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ -p_790 ∨ break c in DIMACS: 11270 -11271 11272 -790 1162 0 c 2-1 --> 1 c (-b^{10, 79}_2 ∧ b^{10, 79}_1 ∧ -b^{10, 79}_0 ∧ -p_790) -> (-b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ b^{10, 80}_0) c in CNF: c b^{10, 79}_2 ∨ -b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ p_790 ∨ -b^{10, 80}_2 c b^{10, 79}_2 ∨ -b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ p_790 ∨ -b^{10, 80}_1 c b^{10, 79}_2 ∨ -b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ p_790 ∨ b^{10, 80}_0 c in DIMACS: 11270 -11271 11272 790 -11273 0 11270 -11271 11272 790 -11274 0 11270 -11271 11272 790 11275 0 c 1-1 --> 0 c (-b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ b^{10, 79}_0 ∧ -p_790) -> (-b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ -b^{10, 80}_0) c in CNF: c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ p_790 ∨ -b^{10, 80}_2 c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ p_790 ∨ -b^{10, 80}_1 c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ p_790 ∨ -b^{10, 80}_0 c in DIMACS: 11270 11271 -11272 790 -11273 0 11270 11271 -11272 790 -11274 0 11270 11271 -11272 790 -11275 0 c 0-1 --> -1 c (-b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ -b^{10, 79}_0 ∧ -p_790) -> ( b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ b^{10, 80}_0) c in CNF: c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ p_790 ∨ b^{10, 80}_2 c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ p_790 ∨ -b^{10, 80}_1 c b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ p_790 ∨ b^{10, 80}_0 c in DIMACS: 11270 11271 11272 790 11273 0 11270 11271 11272 790 -11274 0 11270 11271 11272 790 11275 0 c -1-1 --> -2 c ( b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ b^{10, 79}_0 ∧ -p_790) -> ( b^{10, 80}_2 ∧ b^{10, 80}_1 ∧ -b^{10, 80}_0) c in CNF: c -b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ p_790 ∨ b^{10, 80}_2 c -b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ p_790 ∨ b^{10, 80}_1 c -b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ p_790 ∨ -b^{10, 80}_0 c in DIMACS: -11270 11271 -11272 790 11273 0 -11270 11271 -11272 790 11274 0 -11270 11271 -11272 790 -11275 0 c -2-1 --> break c ( b^{10, 79}_2 ∧ b^{10, 79}_1 ∧ -b^{10, 79}_0 ∧ -p_790) -> break c in CNF: c -b^{10, 79}_2 ∨ -b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ p_790 ∨ break c in DIMACS: -11270 -11271 11272 790 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 79}_2 ∧ -b^{10, 79}_1 ∧ -b^{10, 79}_0 ∧ true) c in CNF: c -b^{10, 79}_2 ∨ b^{10, 79}_1 ∨ b^{10, 79}_0 ∨ false c in DIMACS: -11270 11271 11272 0 c 3 does not represent an automaton state. c -(-b^{10, 79}_2 ∧ b^{10, 79}_1 ∧ b^{10, 79}_0 ∧ true) c in CNF: c b^{10, 79}_2 ∨ -b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ false c in DIMACS: 11270 -11271 -11272 0 c -3 does not represent an automaton state. c -( b^{10, 79}_2 ∧ b^{10, 79}_1 ∧ b^{10, 79}_0 ∧ true) c in CNF: c -b^{10, 79}_2 ∨ -b^{10, 79}_1 ∨ -b^{10, 79}_0 ∨ false c in DIMACS: -11270 -11271 -11272 0 c i = 80 c -2+1 --> -1 c ( b^{10, 80}_2 ∧ b^{10, 80}_1 ∧ -b^{10, 80}_0 ∧ p_800) -> ( b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ b^{10, 81}_0) c in CNF: c -b^{10, 80}_2 ∨ -b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ -p_800 ∨ b^{10, 81}_2 c -b^{10, 80}_2 ∨ -b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ -p_800 ∨ -b^{10, 81}_1 c -b^{10, 80}_2 ∨ -b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ -p_800 ∨ b^{10, 81}_0 c in DIMACS: -11273 -11274 11275 -800 11276 0 -11273 -11274 11275 -800 -11277 0 -11273 -11274 11275 -800 11278 0 c -1+1 --> 0 c ( b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ b^{10, 80}_0 ∧ p_800) -> (-b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ -b^{10, 81}_0) c in CNF: c -b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ -p_800 ∨ -b^{10, 81}_2 c -b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ -p_800 ∨ -b^{10, 81}_1 c -b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ -p_800 ∨ -b^{10, 81}_0 c in DIMACS: -11273 11274 -11275 -800 -11276 0 -11273 11274 -11275 -800 -11277 0 -11273 11274 -11275 -800 -11278 0 c 0+1 --> 1 c (-b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ -b^{10, 80}_0 ∧ p_800) -> (-b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ b^{10, 81}_0) c in CNF: c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ -p_800 ∨ -b^{10, 81}_2 c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ -p_800 ∨ -b^{10, 81}_1 c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ -p_800 ∨ b^{10, 81}_0 c in DIMACS: 11273 11274 11275 -800 -11276 0 11273 11274 11275 -800 -11277 0 11273 11274 11275 -800 11278 0 c 1+1 --> 2 c (-b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ b^{10, 80}_0 ∧ p_800) -> (-b^{10, 81}_2 ∧ b^{10, 81}_1 ∧ -b^{10, 81}_0) c in CNF: c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ -p_800 ∨ -b^{10, 81}_2 c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ -p_800 ∨ b^{10, 81}_1 c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ -p_800 ∨ -b^{10, 81}_0 c in DIMACS: 11273 11274 -11275 -800 -11276 0 11273 11274 -11275 -800 11277 0 11273 11274 -11275 -800 -11278 0 c 2+1 --> break c (-b^{10, 80}_2 ∧ b^{10, 80}_1 ∧ -b^{10, 80}_0 ∧ p_800) -> break c in CNF: c b^{10, 80}_2 ∨ -b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ -p_800 ∨ break c in DIMACS: 11273 -11274 11275 -800 1162 0 c 2-1 --> 1 c (-b^{10, 80}_2 ∧ b^{10, 80}_1 ∧ -b^{10, 80}_0 ∧ -p_800) -> (-b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ b^{10, 81}_0) c in CNF: c b^{10, 80}_2 ∨ -b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ p_800 ∨ -b^{10, 81}_2 c b^{10, 80}_2 ∨ -b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ p_800 ∨ -b^{10, 81}_1 c b^{10, 80}_2 ∨ -b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ p_800 ∨ b^{10, 81}_0 c in DIMACS: 11273 -11274 11275 800 -11276 0 11273 -11274 11275 800 -11277 0 11273 -11274 11275 800 11278 0 c 1-1 --> 0 c (-b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ b^{10, 80}_0 ∧ -p_800) -> (-b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ -b^{10, 81}_0) c in CNF: c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ p_800 ∨ -b^{10, 81}_2 c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ p_800 ∨ -b^{10, 81}_1 c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ p_800 ∨ -b^{10, 81}_0 c in DIMACS: 11273 11274 -11275 800 -11276 0 11273 11274 -11275 800 -11277 0 11273 11274 -11275 800 -11278 0 c 0-1 --> -1 c (-b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ -b^{10, 80}_0 ∧ -p_800) -> ( b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ b^{10, 81}_0) c in CNF: c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ p_800 ∨ b^{10, 81}_2 c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ p_800 ∨ -b^{10, 81}_1 c b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ p_800 ∨ b^{10, 81}_0 c in DIMACS: 11273 11274 11275 800 11276 0 11273 11274 11275 800 -11277 0 11273 11274 11275 800 11278 0 c -1-1 --> -2 c ( b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ b^{10, 80}_0 ∧ -p_800) -> ( b^{10, 81}_2 ∧ b^{10, 81}_1 ∧ -b^{10, 81}_0) c in CNF: c -b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ p_800 ∨ b^{10, 81}_2 c -b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ p_800 ∨ b^{10, 81}_1 c -b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ p_800 ∨ -b^{10, 81}_0 c in DIMACS: -11273 11274 -11275 800 11276 0 -11273 11274 -11275 800 11277 0 -11273 11274 -11275 800 -11278 0 c -2-1 --> break c ( b^{10, 80}_2 ∧ b^{10, 80}_1 ∧ -b^{10, 80}_0 ∧ -p_800) -> break c in CNF: c -b^{10, 80}_2 ∨ -b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ p_800 ∨ break c in DIMACS: -11273 -11274 11275 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 80}_2 ∧ -b^{10, 80}_1 ∧ -b^{10, 80}_0 ∧ true) c in CNF: c -b^{10, 80}_2 ∨ b^{10, 80}_1 ∨ b^{10, 80}_0 ∨ false c in DIMACS: -11273 11274 11275 0 c 3 does not represent an automaton state. c -(-b^{10, 80}_2 ∧ b^{10, 80}_1 ∧ b^{10, 80}_0 ∧ true) c in CNF: c b^{10, 80}_2 ∨ -b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ false c in DIMACS: 11273 -11274 -11275 0 c -3 does not represent an automaton state. c -( b^{10, 80}_2 ∧ b^{10, 80}_1 ∧ b^{10, 80}_0 ∧ true) c in CNF: c -b^{10, 80}_2 ∨ -b^{10, 80}_1 ∨ -b^{10, 80}_0 ∨ false c in DIMACS: -11273 -11274 -11275 0 c i = 81 c -2+1 --> -1 c ( b^{10, 81}_2 ∧ b^{10, 81}_1 ∧ -b^{10, 81}_0 ∧ p_810) -> ( b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ b^{10, 82}_0) c in CNF: c -b^{10, 81}_2 ∨ -b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ -p_810 ∨ b^{10, 82}_2 c -b^{10, 81}_2 ∨ -b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ -p_810 ∨ -b^{10, 82}_1 c -b^{10, 81}_2 ∨ -b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ -p_810 ∨ b^{10, 82}_0 c in DIMACS: -11276 -11277 11278 -810 11279 0 -11276 -11277 11278 -810 -11280 0 -11276 -11277 11278 -810 11281 0 c -1+1 --> 0 c ( b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ b^{10, 81}_0 ∧ p_810) -> (-b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ -b^{10, 82}_0) c in CNF: c -b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ -p_810 ∨ -b^{10, 82}_2 c -b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ -p_810 ∨ -b^{10, 82}_1 c -b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ -p_810 ∨ -b^{10, 82}_0 c in DIMACS: -11276 11277 -11278 -810 -11279 0 -11276 11277 -11278 -810 -11280 0 -11276 11277 -11278 -810 -11281 0 c 0+1 --> 1 c (-b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ -b^{10, 81}_0 ∧ p_810) -> (-b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ b^{10, 82}_0) c in CNF: c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ -p_810 ∨ -b^{10, 82}_2 c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ -p_810 ∨ -b^{10, 82}_1 c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ -p_810 ∨ b^{10, 82}_0 c in DIMACS: 11276 11277 11278 -810 -11279 0 11276 11277 11278 -810 -11280 0 11276 11277 11278 -810 11281 0 c 1+1 --> 2 c (-b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ b^{10, 81}_0 ∧ p_810) -> (-b^{10, 82}_2 ∧ b^{10, 82}_1 ∧ -b^{10, 82}_0) c in CNF: c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ -p_810 ∨ -b^{10, 82}_2 c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ -p_810 ∨ b^{10, 82}_1 c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ -p_810 ∨ -b^{10, 82}_0 c in DIMACS: 11276 11277 -11278 -810 -11279 0 11276 11277 -11278 -810 11280 0 11276 11277 -11278 -810 -11281 0 c 2+1 --> break c (-b^{10, 81}_2 ∧ b^{10, 81}_1 ∧ -b^{10, 81}_0 ∧ p_810) -> break c in CNF: c b^{10, 81}_2 ∨ -b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ -p_810 ∨ break c in DIMACS: 11276 -11277 11278 -810 1162 0 c 2-1 --> 1 c (-b^{10, 81}_2 ∧ b^{10, 81}_1 ∧ -b^{10, 81}_0 ∧ -p_810) -> (-b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ b^{10, 82}_0) c in CNF: c b^{10, 81}_2 ∨ -b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ p_810 ∨ -b^{10, 82}_2 c b^{10, 81}_2 ∨ -b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ p_810 ∨ -b^{10, 82}_1 c b^{10, 81}_2 ∨ -b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ p_810 ∨ b^{10, 82}_0 c in DIMACS: 11276 -11277 11278 810 -11279 0 11276 -11277 11278 810 -11280 0 11276 -11277 11278 810 11281 0 c 1-1 --> 0 c (-b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ b^{10, 81}_0 ∧ -p_810) -> (-b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ -b^{10, 82}_0) c in CNF: c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ p_810 ∨ -b^{10, 82}_2 c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ p_810 ∨ -b^{10, 82}_1 c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ p_810 ∨ -b^{10, 82}_0 c in DIMACS: 11276 11277 -11278 810 -11279 0 11276 11277 -11278 810 -11280 0 11276 11277 -11278 810 -11281 0 c 0-1 --> -1 c (-b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ -b^{10, 81}_0 ∧ -p_810) -> ( b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ b^{10, 82}_0) c in CNF: c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ p_810 ∨ b^{10, 82}_2 c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ p_810 ∨ -b^{10, 82}_1 c b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ p_810 ∨ b^{10, 82}_0 c in DIMACS: 11276 11277 11278 810 11279 0 11276 11277 11278 810 -11280 0 11276 11277 11278 810 11281 0 c -1-1 --> -2 c ( b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ b^{10, 81}_0 ∧ -p_810) -> ( b^{10, 82}_2 ∧ b^{10, 82}_1 ∧ -b^{10, 82}_0) c in CNF: c -b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ p_810 ∨ b^{10, 82}_2 c -b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ p_810 ∨ b^{10, 82}_1 c -b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ p_810 ∨ -b^{10, 82}_0 c in DIMACS: -11276 11277 -11278 810 11279 0 -11276 11277 -11278 810 11280 0 -11276 11277 -11278 810 -11281 0 c -2-1 --> break c ( b^{10, 81}_2 ∧ b^{10, 81}_1 ∧ -b^{10, 81}_0 ∧ -p_810) -> break c in CNF: c -b^{10, 81}_2 ∨ -b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ p_810 ∨ break c in DIMACS: -11276 -11277 11278 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 81}_2 ∧ -b^{10, 81}_1 ∧ -b^{10, 81}_0 ∧ true) c in CNF: c -b^{10, 81}_2 ∨ b^{10, 81}_1 ∨ b^{10, 81}_0 ∨ false c in DIMACS: -11276 11277 11278 0 c 3 does not represent an automaton state. c -(-b^{10, 81}_2 ∧ b^{10, 81}_1 ∧ b^{10, 81}_0 ∧ true) c in CNF: c b^{10, 81}_2 ∨ -b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ false c in DIMACS: 11276 -11277 -11278 0 c -3 does not represent an automaton state. c -( b^{10, 81}_2 ∧ b^{10, 81}_1 ∧ b^{10, 81}_0 ∧ true) c in CNF: c -b^{10, 81}_2 ∨ -b^{10, 81}_1 ∨ -b^{10, 81}_0 ∨ false c in DIMACS: -11276 -11277 -11278 0 c i = 82 c -2+1 --> -1 c ( b^{10, 82}_2 ∧ b^{10, 82}_1 ∧ -b^{10, 82}_0 ∧ p_820) -> ( b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ b^{10, 83}_0) c in CNF: c -b^{10, 82}_2 ∨ -b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ -p_820 ∨ b^{10, 83}_2 c -b^{10, 82}_2 ∨ -b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ -p_820 ∨ -b^{10, 83}_1 c -b^{10, 82}_2 ∨ -b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ -p_820 ∨ b^{10, 83}_0 c in DIMACS: -11279 -11280 11281 -820 11282 0 -11279 -11280 11281 -820 -11283 0 -11279 -11280 11281 -820 11284 0 c -1+1 --> 0 c ( b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ b^{10, 82}_0 ∧ p_820) -> (-b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ -b^{10, 83}_0) c in CNF: c -b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ -p_820 ∨ -b^{10, 83}_2 c -b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ -p_820 ∨ -b^{10, 83}_1 c -b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ -p_820 ∨ -b^{10, 83}_0 c in DIMACS: -11279 11280 -11281 -820 -11282 0 -11279 11280 -11281 -820 -11283 0 -11279 11280 -11281 -820 -11284 0 c 0+1 --> 1 c (-b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ -b^{10, 82}_0 ∧ p_820) -> (-b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ b^{10, 83}_0) c in CNF: c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ -p_820 ∨ -b^{10, 83}_2 c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ -p_820 ∨ -b^{10, 83}_1 c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ -p_820 ∨ b^{10, 83}_0 c in DIMACS: 11279 11280 11281 -820 -11282 0 11279 11280 11281 -820 -11283 0 11279 11280 11281 -820 11284 0 c 1+1 --> 2 c (-b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ b^{10, 82}_0 ∧ p_820) -> (-b^{10, 83}_2 ∧ b^{10, 83}_1 ∧ -b^{10, 83}_0) c in CNF: c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ -p_820 ∨ -b^{10, 83}_2 c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ -p_820 ∨ b^{10, 83}_1 c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ -p_820 ∨ -b^{10, 83}_0 c in DIMACS: 11279 11280 -11281 -820 -11282 0 11279 11280 -11281 -820 11283 0 11279 11280 -11281 -820 -11284 0 c 2+1 --> break c (-b^{10, 82}_2 ∧ b^{10, 82}_1 ∧ -b^{10, 82}_0 ∧ p_820) -> break c in CNF: c b^{10, 82}_2 ∨ -b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ -p_820 ∨ break c in DIMACS: 11279 -11280 11281 -820 1162 0 c 2-1 --> 1 c (-b^{10, 82}_2 ∧ b^{10, 82}_1 ∧ -b^{10, 82}_0 ∧ -p_820) -> (-b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ b^{10, 83}_0) c in CNF: c b^{10, 82}_2 ∨ -b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ p_820 ∨ -b^{10, 83}_2 c b^{10, 82}_2 ∨ -b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ p_820 ∨ -b^{10, 83}_1 c b^{10, 82}_2 ∨ -b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ p_820 ∨ b^{10, 83}_0 c in DIMACS: 11279 -11280 11281 820 -11282 0 11279 -11280 11281 820 -11283 0 11279 -11280 11281 820 11284 0 c 1-1 --> 0 c (-b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ b^{10, 82}_0 ∧ -p_820) -> (-b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ -b^{10, 83}_0) c in CNF: c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ p_820 ∨ -b^{10, 83}_2 c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ p_820 ∨ -b^{10, 83}_1 c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ p_820 ∨ -b^{10, 83}_0 c in DIMACS: 11279 11280 -11281 820 -11282 0 11279 11280 -11281 820 -11283 0 11279 11280 -11281 820 -11284 0 c 0-1 --> -1 c (-b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ -b^{10, 82}_0 ∧ -p_820) -> ( b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ b^{10, 83}_0) c in CNF: c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ p_820 ∨ b^{10, 83}_2 c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ p_820 ∨ -b^{10, 83}_1 c b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ p_820 ∨ b^{10, 83}_0 c in DIMACS: 11279 11280 11281 820 11282 0 11279 11280 11281 820 -11283 0 11279 11280 11281 820 11284 0 c -1-1 --> -2 c ( b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ b^{10, 82}_0 ∧ -p_820) -> ( b^{10, 83}_2 ∧ b^{10, 83}_1 ∧ -b^{10, 83}_0) c in CNF: c -b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ p_820 ∨ b^{10, 83}_2 c -b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ p_820 ∨ b^{10, 83}_1 c -b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ p_820 ∨ -b^{10, 83}_0 c in DIMACS: -11279 11280 -11281 820 11282 0 -11279 11280 -11281 820 11283 0 -11279 11280 -11281 820 -11284 0 c -2-1 --> break c ( b^{10, 82}_2 ∧ b^{10, 82}_1 ∧ -b^{10, 82}_0 ∧ -p_820) -> break c in CNF: c -b^{10, 82}_2 ∨ -b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ p_820 ∨ break c in DIMACS: -11279 -11280 11281 820 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 82}_2 ∧ -b^{10, 82}_1 ∧ -b^{10, 82}_0 ∧ true) c in CNF: c -b^{10, 82}_2 ∨ b^{10, 82}_1 ∨ b^{10, 82}_0 ∨ false c in DIMACS: -11279 11280 11281 0 c 3 does not represent an automaton state. c -(-b^{10, 82}_2 ∧ b^{10, 82}_1 ∧ b^{10, 82}_0 ∧ true) c in CNF: c b^{10, 82}_2 ∨ -b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ false c in DIMACS: 11279 -11280 -11281 0 c -3 does not represent an automaton state. c -( b^{10, 82}_2 ∧ b^{10, 82}_1 ∧ b^{10, 82}_0 ∧ true) c in CNF: c -b^{10, 82}_2 ∨ -b^{10, 82}_1 ∨ -b^{10, 82}_0 ∨ false c in DIMACS: -11279 -11280 -11281 0 c i = 83 c -2+1 --> -1 c ( b^{10, 83}_2 ∧ b^{10, 83}_1 ∧ -b^{10, 83}_0 ∧ p_830) -> ( b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ b^{10, 84}_0) c in CNF: c -b^{10, 83}_2 ∨ -b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ -p_830 ∨ b^{10, 84}_2 c -b^{10, 83}_2 ∨ -b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ -p_830 ∨ -b^{10, 84}_1 c -b^{10, 83}_2 ∨ -b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ -p_830 ∨ b^{10, 84}_0 c in DIMACS: -11282 -11283 11284 -830 11285 0 -11282 -11283 11284 -830 -11286 0 -11282 -11283 11284 -830 11287 0 c -1+1 --> 0 c ( b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ b^{10, 83}_0 ∧ p_830) -> (-b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ -b^{10, 84}_0) c in CNF: c -b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ -p_830 ∨ -b^{10, 84}_2 c -b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ -p_830 ∨ -b^{10, 84}_1 c -b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ -p_830 ∨ -b^{10, 84}_0 c in DIMACS: -11282 11283 -11284 -830 -11285 0 -11282 11283 -11284 -830 -11286 0 -11282 11283 -11284 -830 -11287 0 c 0+1 --> 1 c (-b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ -b^{10, 83}_0 ∧ p_830) -> (-b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ b^{10, 84}_0) c in CNF: c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ -p_830 ∨ -b^{10, 84}_2 c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ -p_830 ∨ -b^{10, 84}_1 c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ -p_830 ∨ b^{10, 84}_0 c in DIMACS: 11282 11283 11284 -830 -11285 0 11282 11283 11284 -830 -11286 0 11282 11283 11284 -830 11287 0 c 1+1 --> 2 c (-b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ b^{10, 83}_0 ∧ p_830) -> (-b^{10, 84}_2 ∧ b^{10, 84}_1 ∧ -b^{10, 84}_0) c in CNF: c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ -p_830 ∨ -b^{10, 84}_2 c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ -p_830 ∨ b^{10, 84}_1 c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ -p_830 ∨ -b^{10, 84}_0 c in DIMACS: 11282 11283 -11284 -830 -11285 0 11282 11283 -11284 -830 11286 0 11282 11283 -11284 -830 -11287 0 c 2+1 --> break c (-b^{10, 83}_2 ∧ b^{10, 83}_1 ∧ -b^{10, 83}_0 ∧ p_830) -> break c in CNF: c b^{10, 83}_2 ∨ -b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ -p_830 ∨ break c in DIMACS: 11282 -11283 11284 -830 1162 0 c 2-1 --> 1 c (-b^{10, 83}_2 ∧ b^{10, 83}_1 ∧ -b^{10, 83}_0 ∧ -p_830) -> (-b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ b^{10, 84}_0) c in CNF: c b^{10, 83}_2 ∨ -b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ p_830 ∨ -b^{10, 84}_2 c b^{10, 83}_2 ∨ -b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ p_830 ∨ -b^{10, 84}_1 c b^{10, 83}_2 ∨ -b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ p_830 ∨ b^{10, 84}_0 c in DIMACS: 11282 -11283 11284 830 -11285 0 11282 -11283 11284 830 -11286 0 11282 -11283 11284 830 11287 0 c 1-1 --> 0 c (-b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ b^{10, 83}_0 ∧ -p_830) -> (-b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ -b^{10, 84}_0) c in CNF: c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ p_830 ∨ -b^{10, 84}_2 c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ p_830 ∨ -b^{10, 84}_1 c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ p_830 ∨ -b^{10, 84}_0 c in DIMACS: 11282 11283 -11284 830 -11285 0 11282 11283 -11284 830 -11286 0 11282 11283 -11284 830 -11287 0 c 0-1 --> -1 c (-b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ -b^{10, 83}_0 ∧ -p_830) -> ( b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ b^{10, 84}_0) c in CNF: c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ p_830 ∨ b^{10, 84}_2 c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ p_830 ∨ -b^{10, 84}_1 c b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ p_830 ∨ b^{10, 84}_0 c in DIMACS: 11282 11283 11284 830 11285 0 11282 11283 11284 830 -11286 0 11282 11283 11284 830 11287 0 c -1-1 --> -2 c ( b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ b^{10, 83}_0 ∧ -p_830) -> ( b^{10, 84}_2 ∧ b^{10, 84}_1 ∧ -b^{10, 84}_0) c in CNF: c -b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ p_830 ∨ b^{10, 84}_2 c -b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ p_830 ∨ b^{10, 84}_1 c -b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ p_830 ∨ -b^{10, 84}_0 c in DIMACS: -11282 11283 -11284 830 11285 0 -11282 11283 -11284 830 11286 0 -11282 11283 -11284 830 -11287 0 c -2-1 --> break c ( b^{10, 83}_2 ∧ b^{10, 83}_1 ∧ -b^{10, 83}_0 ∧ -p_830) -> break c in CNF: c -b^{10, 83}_2 ∨ -b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ p_830 ∨ break c in DIMACS: -11282 -11283 11284 830 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 83}_2 ∧ -b^{10, 83}_1 ∧ -b^{10, 83}_0 ∧ true) c in CNF: c -b^{10, 83}_2 ∨ b^{10, 83}_1 ∨ b^{10, 83}_0 ∨ false c in DIMACS: -11282 11283 11284 0 c 3 does not represent an automaton state. c -(-b^{10, 83}_2 ∧ b^{10, 83}_1 ∧ b^{10, 83}_0 ∧ true) c in CNF: c b^{10, 83}_2 ∨ -b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ false c in DIMACS: 11282 -11283 -11284 0 c -3 does not represent an automaton state. c -( b^{10, 83}_2 ∧ b^{10, 83}_1 ∧ b^{10, 83}_0 ∧ true) c in CNF: c -b^{10, 83}_2 ∨ -b^{10, 83}_1 ∨ -b^{10, 83}_0 ∨ false c in DIMACS: -11282 -11283 -11284 0 c i = 84 c -2+1 --> -1 c ( b^{10, 84}_2 ∧ b^{10, 84}_1 ∧ -b^{10, 84}_0 ∧ p_840) -> ( b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ b^{10, 85}_0) c in CNF: c -b^{10, 84}_2 ∨ -b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ -p_840 ∨ b^{10, 85}_2 c -b^{10, 84}_2 ∨ -b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ -p_840 ∨ -b^{10, 85}_1 c -b^{10, 84}_2 ∨ -b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ -p_840 ∨ b^{10, 85}_0 c in DIMACS: -11285 -11286 11287 -840 11288 0 -11285 -11286 11287 -840 -11289 0 -11285 -11286 11287 -840 11290 0 c -1+1 --> 0 c ( b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ b^{10, 84}_0 ∧ p_840) -> (-b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ -b^{10, 85}_0) c in CNF: c -b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ -p_840 ∨ -b^{10, 85}_2 c -b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ -p_840 ∨ -b^{10, 85}_1 c -b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ -p_840 ∨ -b^{10, 85}_0 c in DIMACS: -11285 11286 -11287 -840 -11288 0 -11285 11286 -11287 -840 -11289 0 -11285 11286 -11287 -840 -11290 0 c 0+1 --> 1 c (-b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ -b^{10, 84}_0 ∧ p_840) -> (-b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ b^{10, 85}_0) c in CNF: c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ -p_840 ∨ -b^{10, 85}_2 c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ -p_840 ∨ -b^{10, 85}_1 c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ -p_840 ∨ b^{10, 85}_0 c in DIMACS: 11285 11286 11287 -840 -11288 0 11285 11286 11287 -840 -11289 0 11285 11286 11287 -840 11290 0 c 1+1 --> 2 c (-b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ b^{10, 84}_0 ∧ p_840) -> (-b^{10, 85}_2 ∧ b^{10, 85}_1 ∧ -b^{10, 85}_0) c in CNF: c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ -p_840 ∨ -b^{10, 85}_2 c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ -p_840 ∨ b^{10, 85}_1 c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ -p_840 ∨ -b^{10, 85}_0 c in DIMACS: 11285 11286 -11287 -840 -11288 0 11285 11286 -11287 -840 11289 0 11285 11286 -11287 -840 -11290 0 c 2+1 --> break c (-b^{10, 84}_2 ∧ b^{10, 84}_1 ∧ -b^{10, 84}_0 ∧ p_840) -> break c in CNF: c b^{10, 84}_2 ∨ -b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ -p_840 ∨ break c in DIMACS: 11285 -11286 11287 -840 1162 0 c 2-1 --> 1 c (-b^{10, 84}_2 ∧ b^{10, 84}_1 ∧ -b^{10, 84}_0 ∧ -p_840) -> (-b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ b^{10, 85}_0) c in CNF: c b^{10, 84}_2 ∨ -b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ p_840 ∨ -b^{10, 85}_2 c b^{10, 84}_2 ∨ -b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ p_840 ∨ -b^{10, 85}_1 c b^{10, 84}_2 ∨ -b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ p_840 ∨ b^{10, 85}_0 c in DIMACS: 11285 -11286 11287 840 -11288 0 11285 -11286 11287 840 -11289 0 11285 -11286 11287 840 11290 0 c 1-1 --> 0 c (-b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ b^{10, 84}_0 ∧ -p_840) -> (-b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ -b^{10, 85}_0) c in CNF: c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ p_840 ∨ -b^{10, 85}_2 c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ p_840 ∨ -b^{10, 85}_1 c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ p_840 ∨ -b^{10, 85}_0 c in DIMACS: 11285 11286 -11287 840 -11288 0 11285 11286 -11287 840 -11289 0 11285 11286 -11287 840 -11290 0 c 0-1 --> -1 c (-b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ -b^{10, 84}_0 ∧ -p_840) -> ( b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ b^{10, 85}_0) c in CNF: c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ p_840 ∨ b^{10, 85}_2 c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ p_840 ∨ -b^{10, 85}_1 c b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ p_840 ∨ b^{10, 85}_0 c in DIMACS: 11285 11286 11287 840 11288 0 11285 11286 11287 840 -11289 0 11285 11286 11287 840 11290 0 c -1-1 --> -2 c ( b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ b^{10, 84}_0 ∧ -p_840) -> ( b^{10, 85}_2 ∧ b^{10, 85}_1 ∧ -b^{10, 85}_0) c in CNF: c -b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ p_840 ∨ b^{10, 85}_2 c -b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ p_840 ∨ b^{10, 85}_1 c -b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ p_840 ∨ -b^{10, 85}_0 c in DIMACS: -11285 11286 -11287 840 11288 0 -11285 11286 -11287 840 11289 0 -11285 11286 -11287 840 -11290 0 c -2-1 --> break c ( b^{10, 84}_2 ∧ b^{10, 84}_1 ∧ -b^{10, 84}_0 ∧ -p_840) -> break c in CNF: c -b^{10, 84}_2 ∨ -b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ p_840 ∨ break c in DIMACS: -11285 -11286 11287 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 84}_2 ∧ -b^{10, 84}_1 ∧ -b^{10, 84}_0 ∧ true) c in CNF: c -b^{10, 84}_2 ∨ b^{10, 84}_1 ∨ b^{10, 84}_0 ∨ false c in DIMACS: -11285 11286 11287 0 c 3 does not represent an automaton state. c -(-b^{10, 84}_2 ∧ b^{10, 84}_1 ∧ b^{10, 84}_0 ∧ true) c in CNF: c b^{10, 84}_2 ∨ -b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ false c in DIMACS: 11285 -11286 -11287 0 c -3 does not represent an automaton state. c -( b^{10, 84}_2 ∧ b^{10, 84}_1 ∧ b^{10, 84}_0 ∧ true) c in CNF: c -b^{10, 84}_2 ∨ -b^{10, 84}_1 ∨ -b^{10, 84}_0 ∨ false c in DIMACS: -11285 -11286 -11287 0 c i = 85 c -2+1 --> -1 c ( b^{10, 85}_2 ∧ b^{10, 85}_1 ∧ -b^{10, 85}_0 ∧ p_850) -> ( b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ b^{10, 86}_0) c in CNF: c -b^{10, 85}_2 ∨ -b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ -p_850 ∨ b^{10, 86}_2 c -b^{10, 85}_2 ∨ -b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ -p_850 ∨ -b^{10, 86}_1 c -b^{10, 85}_2 ∨ -b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ -p_850 ∨ b^{10, 86}_0 c in DIMACS: -11288 -11289 11290 -850 11291 0 -11288 -11289 11290 -850 -11292 0 -11288 -11289 11290 -850 11293 0 c -1+1 --> 0 c ( b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ b^{10, 85}_0 ∧ p_850) -> (-b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ -b^{10, 86}_0) c in CNF: c -b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ -p_850 ∨ -b^{10, 86}_2 c -b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ -p_850 ∨ -b^{10, 86}_1 c -b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ -p_850 ∨ -b^{10, 86}_0 c in DIMACS: -11288 11289 -11290 -850 -11291 0 -11288 11289 -11290 -850 -11292 0 -11288 11289 -11290 -850 -11293 0 c 0+1 --> 1 c (-b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ -b^{10, 85}_0 ∧ p_850) -> (-b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ b^{10, 86}_0) c in CNF: c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ -p_850 ∨ -b^{10, 86}_2 c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ -p_850 ∨ -b^{10, 86}_1 c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ -p_850 ∨ b^{10, 86}_0 c in DIMACS: 11288 11289 11290 -850 -11291 0 11288 11289 11290 -850 -11292 0 11288 11289 11290 -850 11293 0 c 1+1 --> 2 c (-b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ b^{10, 85}_0 ∧ p_850) -> (-b^{10, 86}_2 ∧ b^{10, 86}_1 ∧ -b^{10, 86}_0) c in CNF: c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ -p_850 ∨ -b^{10, 86}_2 c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ -p_850 ∨ b^{10, 86}_1 c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ -p_850 ∨ -b^{10, 86}_0 c in DIMACS: 11288 11289 -11290 -850 -11291 0 11288 11289 -11290 -850 11292 0 11288 11289 -11290 -850 -11293 0 c 2+1 --> break c (-b^{10, 85}_2 ∧ b^{10, 85}_1 ∧ -b^{10, 85}_0 ∧ p_850) -> break c in CNF: c b^{10, 85}_2 ∨ -b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ -p_850 ∨ break c in DIMACS: 11288 -11289 11290 -850 1162 0 c 2-1 --> 1 c (-b^{10, 85}_2 ∧ b^{10, 85}_1 ∧ -b^{10, 85}_0 ∧ -p_850) -> (-b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ b^{10, 86}_0) c in CNF: c b^{10, 85}_2 ∨ -b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ p_850 ∨ -b^{10, 86}_2 c b^{10, 85}_2 ∨ -b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ p_850 ∨ -b^{10, 86}_1 c b^{10, 85}_2 ∨ -b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ p_850 ∨ b^{10, 86}_0 c in DIMACS: 11288 -11289 11290 850 -11291 0 11288 -11289 11290 850 -11292 0 11288 -11289 11290 850 11293 0 c 1-1 --> 0 c (-b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ b^{10, 85}_0 ∧ -p_850) -> (-b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ -b^{10, 86}_0) c in CNF: c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ p_850 ∨ -b^{10, 86}_2 c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ p_850 ∨ -b^{10, 86}_1 c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ p_850 ∨ -b^{10, 86}_0 c in DIMACS: 11288 11289 -11290 850 -11291 0 11288 11289 -11290 850 -11292 0 11288 11289 -11290 850 -11293 0 c 0-1 --> -1 c (-b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ -b^{10, 85}_0 ∧ -p_850) -> ( b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ b^{10, 86}_0) c in CNF: c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ p_850 ∨ b^{10, 86}_2 c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ p_850 ∨ -b^{10, 86}_1 c b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ p_850 ∨ b^{10, 86}_0 c in DIMACS: 11288 11289 11290 850 11291 0 11288 11289 11290 850 -11292 0 11288 11289 11290 850 11293 0 c -1-1 --> -2 c ( b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ b^{10, 85}_0 ∧ -p_850) -> ( b^{10, 86}_2 ∧ b^{10, 86}_1 ∧ -b^{10, 86}_0) c in CNF: c -b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ p_850 ∨ b^{10, 86}_2 c -b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ p_850 ∨ b^{10, 86}_1 c -b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ p_850 ∨ -b^{10, 86}_0 c in DIMACS: -11288 11289 -11290 850 11291 0 -11288 11289 -11290 850 11292 0 -11288 11289 -11290 850 -11293 0 c -2-1 --> break c ( b^{10, 85}_2 ∧ b^{10, 85}_1 ∧ -b^{10, 85}_0 ∧ -p_850) -> break c in CNF: c -b^{10, 85}_2 ∨ -b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ p_850 ∨ break c in DIMACS: -11288 -11289 11290 850 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 85}_2 ∧ -b^{10, 85}_1 ∧ -b^{10, 85}_0 ∧ true) c in CNF: c -b^{10, 85}_2 ∨ b^{10, 85}_1 ∨ b^{10, 85}_0 ∨ false c in DIMACS: -11288 11289 11290 0 c 3 does not represent an automaton state. c -(-b^{10, 85}_2 ∧ b^{10, 85}_1 ∧ b^{10, 85}_0 ∧ true) c in CNF: c b^{10, 85}_2 ∨ -b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ false c in DIMACS: 11288 -11289 -11290 0 c -3 does not represent an automaton state. c -( b^{10, 85}_2 ∧ b^{10, 85}_1 ∧ b^{10, 85}_0 ∧ true) c in CNF: c -b^{10, 85}_2 ∨ -b^{10, 85}_1 ∨ -b^{10, 85}_0 ∨ false c in DIMACS: -11288 -11289 -11290 0 c i = 86 c -2+1 --> -1 c ( b^{10, 86}_2 ∧ b^{10, 86}_1 ∧ -b^{10, 86}_0 ∧ p_860) -> ( b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ b^{10, 87}_0) c in CNF: c -b^{10, 86}_2 ∨ -b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ -p_860 ∨ b^{10, 87}_2 c -b^{10, 86}_2 ∨ -b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ -p_860 ∨ -b^{10, 87}_1 c -b^{10, 86}_2 ∨ -b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ -p_860 ∨ b^{10, 87}_0 c in DIMACS: -11291 -11292 11293 -860 11294 0 -11291 -11292 11293 -860 -11295 0 -11291 -11292 11293 -860 11296 0 c -1+1 --> 0 c ( b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ b^{10, 86}_0 ∧ p_860) -> (-b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ -b^{10, 87}_0) c in CNF: c -b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ -p_860 ∨ -b^{10, 87}_2 c -b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ -p_860 ∨ -b^{10, 87}_1 c -b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ -p_860 ∨ -b^{10, 87}_0 c in DIMACS: -11291 11292 -11293 -860 -11294 0 -11291 11292 -11293 -860 -11295 0 -11291 11292 -11293 -860 -11296 0 c 0+1 --> 1 c (-b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ -b^{10, 86}_0 ∧ p_860) -> (-b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ b^{10, 87}_0) c in CNF: c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ -p_860 ∨ -b^{10, 87}_2 c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ -p_860 ∨ -b^{10, 87}_1 c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ -p_860 ∨ b^{10, 87}_0 c in DIMACS: 11291 11292 11293 -860 -11294 0 11291 11292 11293 -860 -11295 0 11291 11292 11293 -860 11296 0 c 1+1 --> 2 c (-b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ b^{10, 86}_0 ∧ p_860) -> (-b^{10, 87}_2 ∧ b^{10, 87}_1 ∧ -b^{10, 87}_0) c in CNF: c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ -p_860 ∨ -b^{10, 87}_2 c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ -p_860 ∨ b^{10, 87}_1 c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ -p_860 ∨ -b^{10, 87}_0 c in DIMACS: 11291 11292 -11293 -860 -11294 0 11291 11292 -11293 -860 11295 0 11291 11292 -11293 -860 -11296 0 c 2+1 --> break c (-b^{10, 86}_2 ∧ b^{10, 86}_1 ∧ -b^{10, 86}_0 ∧ p_860) -> break c in CNF: c b^{10, 86}_2 ∨ -b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ -p_860 ∨ break c in DIMACS: 11291 -11292 11293 -860 1162 0 c 2-1 --> 1 c (-b^{10, 86}_2 ∧ b^{10, 86}_1 ∧ -b^{10, 86}_0 ∧ -p_860) -> (-b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ b^{10, 87}_0) c in CNF: c b^{10, 86}_2 ∨ -b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ p_860 ∨ -b^{10, 87}_2 c b^{10, 86}_2 ∨ -b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ p_860 ∨ -b^{10, 87}_1 c b^{10, 86}_2 ∨ -b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ p_860 ∨ b^{10, 87}_0 c in DIMACS: 11291 -11292 11293 860 -11294 0 11291 -11292 11293 860 -11295 0 11291 -11292 11293 860 11296 0 c 1-1 --> 0 c (-b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ b^{10, 86}_0 ∧ -p_860) -> (-b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ -b^{10, 87}_0) c in CNF: c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ p_860 ∨ -b^{10, 87}_2 c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ p_860 ∨ -b^{10, 87}_1 c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ p_860 ∨ -b^{10, 87}_0 c in DIMACS: 11291 11292 -11293 860 -11294 0 11291 11292 -11293 860 -11295 0 11291 11292 -11293 860 -11296 0 c 0-1 --> -1 c (-b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ -b^{10, 86}_0 ∧ -p_860) -> ( b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ b^{10, 87}_0) c in CNF: c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ p_860 ∨ b^{10, 87}_2 c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ p_860 ∨ -b^{10, 87}_1 c b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ p_860 ∨ b^{10, 87}_0 c in DIMACS: 11291 11292 11293 860 11294 0 11291 11292 11293 860 -11295 0 11291 11292 11293 860 11296 0 c -1-1 --> -2 c ( b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ b^{10, 86}_0 ∧ -p_860) -> ( b^{10, 87}_2 ∧ b^{10, 87}_1 ∧ -b^{10, 87}_0) c in CNF: c -b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ p_860 ∨ b^{10, 87}_2 c -b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ p_860 ∨ b^{10, 87}_1 c -b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ p_860 ∨ -b^{10, 87}_0 c in DIMACS: -11291 11292 -11293 860 11294 0 -11291 11292 -11293 860 11295 0 -11291 11292 -11293 860 -11296 0 c -2-1 --> break c ( b^{10, 86}_2 ∧ b^{10, 86}_1 ∧ -b^{10, 86}_0 ∧ -p_860) -> break c in CNF: c -b^{10, 86}_2 ∨ -b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ p_860 ∨ break c in DIMACS: -11291 -11292 11293 860 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 86}_2 ∧ -b^{10, 86}_1 ∧ -b^{10, 86}_0 ∧ true) c in CNF: c -b^{10, 86}_2 ∨ b^{10, 86}_1 ∨ b^{10, 86}_0 ∨ false c in DIMACS: -11291 11292 11293 0 c 3 does not represent an automaton state. c -(-b^{10, 86}_2 ∧ b^{10, 86}_1 ∧ b^{10, 86}_0 ∧ true) c in CNF: c b^{10, 86}_2 ∨ -b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ false c in DIMACS: 11291 -11292 -11293 0 c -3 does not represent an automaton state. c -( b^{10, 86}_2 ∧ b^{10, 86}_1 ∧ b^{10, 86}_0 ∧ true) c in CNF: c -b^{10, 86}_2 ∨ -b^{10, 86}_1 ∨ -b^{10, 86}_0 ∨ false c in DIMACS: -11291 -11292 -11293 0 c i = 87 c -2+1 --> -1 c ( b^{10, 87}_2 ∧ b^{10, 87}_1 ∧ -b^{10, 87}_0 ∧ p_870) -> ( b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ b^{10, 88}_0) c in CNF: c -b^{10, 87}_2 ∨ -b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ -p_870 ∨ b^{10, 88}_2 c -b^{10, 87}_2 ∨ -b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ -p_870 ∨ -b^{10, 88}_1 c -b^{10, 87}_2 ∨ -b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ -p_870 ∨ b^{10, 88}_0 c in DIMACS: -11294 -11295 11296 -870 11297 0 -11294 -11295 11296 -870 -11298 0 -11294 -11295 11296 -870 11299 0 c -1+1 --> 0 c ( b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ b^{10, 87}_0 ∧ p_870) -> (-b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ -b^{10, 88}_0) c in CNF: c -b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ -p_870 ∨ -b^{10, 88}_2 c -b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ -p_870 ∨ -b^{10, 88}_1 c -b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ -p_870 ∨ -b^{10, 88}_0 c in DIMACS: -11294 11295 -11296 -870 -11297 0 -11294 11295 -11296 -870 -11298 0 -11294 11295 -11296 -870 -11299 0 c 0+1 --> 1 c (-b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ -b^{10, 87}_0 ∧ p_870) -> (-b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ b^{10, 88}_0) c in CNF: c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ -p_870 ∨ -b^{10, 88}_2 c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ -p_870 ∨ -b^{10, 88}_1 c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ -p_870 ∨ b^{10, 88}_0 c in DIMACS: 11294 11295 11296 -870 -11297 0 11294 11295 11296 -870 -11298 0 11294 11295 11296 -870 11299 0 c 1+1 --> 2 c (-b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ b^{10, 87}_0 ∧ p_870) -> (-b^{10, 88}_2 ∧ b^{10, 88}_1 ∧ -b^{10, 88}_0) c in CNF: c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ -p_870 ∨ -b^{10, 88}_2 c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ -p_870 ∨ b^{10, 88}_1 c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ -p_870 ∨ -b^{10, 88}_0 c in DIMACS: 11294 11295 -11296 -870 -11297 0 11294 11295 -11296 -870 11298 0 11294 11295 -11296 -870 -11299 0 c 2+1 --> break c (-b^{10, 87}_2 ∧ b^{10, 87}_1 ∧ -b^{10, 87}_0 ∧ p_870) -> break c in CNF: c b^{10, 87}_2 ∨ -b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ -p_870 ∨ break c in DIMACS: 11294 -11295 11296 -870 1162 0 c 2-1 --> 1 c (-b^{10, 87}_2 ∧ b^{10, 87}_1 ∧ -b^{10, 87}_0 ∧ -p_870) -> (-b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ b^{10, 88}_0) c in CNF: c b^{10, 87}_2 ∨ -b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ p_870 ∨ -b^{10, 88}_2 c b^{10, 87}_2 ∨ -b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ p_870 ∨ -b^{10, 88}_1 c b^{10, 87}_2 ∨ -b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ p_870 ∨ b^{10, 88}_0 c in DIMACS: 11294 -11295 11296 870 -11297 0 11294 -11295 11296 870 -11298 0 11294 -11295 11296 870 11299 0 c 1-1 --> 0 c (-b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ b^{10, 87}_0 ∧ -p_870) -> (-b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ -b^{10, 88}_0) c in CNF: c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ p_870 ∨ -b^{10, 88}_2 c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ p_870 ∨ -b^{10, 88}_1 c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ p_870 ∨ -b^{10, 88}_0 c in DIMACS: 11294 11295 -11296 870 -11297 0 11294 11295 -11296 870 -11298 0 11294 11295 -11296 870 -11299 0 c 0-1 --> -1 c (-b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ -b^{10, 87}_0 ∧ -p_870) -> ( b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ b^{10, 88}_0) c in CNF: c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ p_870 ∨ b^{10, 88}_2 c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ p_870 ∨ -b^{10, 88}_1 c b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ p_870 ∨ b^{10, 88}_0 c in DIMACS: 11294 11295 11296 870 11297 0 11294 11295 11296 870 -11298 0 11294 11295 11296 870 11299 0 c -1-1 --> -2 c ( b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ b^{10, 87}_0 ∧ -p_870) -> ( b^{10, 88}_2 ∧ b^{10, 88}_1 ∧ -b^{10, 88}_0) c in CNF: c -b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ p_870 ∨ b^{10, 88}_2 c -b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ p_870 ∨ b^{10, 88}_1 c -b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ p_870 ∨ -b^{10, 88}_0 c in DIMACS: -11294 11295 -11296 870 11297 0 -11294 11295 -11296 870 11298 0 -11294 11295 -11296 870 -11299 0 c -2-1 --> break c ( b^{10, 87}_2 ∧ b^{10, 87}_1 ∧ -b^{10, 87}_0 ∧ -p_870) -> break c in CNF: c -b^{10, 87}_2 ∨ -b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ p_870 ∨ break c in DIMACS: -11294 -11295 11296 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 87}_2 ∧ -b^{10, 87}_1 ∧ -b^{10, 87}_0 ∧ true) c in CNF: c -b^{10, 87}_2 ∨ b^{10, 87}_1 ∨ b^{10, 87}_0 ∨ false c in DIMACS: -11294 11295 11296 0 c 3 does not represent an automaton state. c -(-b^{10, 87}_2 ∧ b^{10, 87}_1 ∧ b^{10, 87}_0 ∧ true) c in CNF: c b^{10, 87}_2 ∨ -b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ false c in DIMACS: 11294 -11295 -11296 0 c -3 does not represent an automaton state. c -( b^{10, 87}_2 ∧ b^{10, 87}_1 ∧ b^{10, 87}_0 ∧ true) c in CNF: c -b^{10, 87}_2 ∨ -b^{10, 87}_1 ∨ -b^{10, 87}_0 ∨ false c in DIMACS: -11294 -11295 -11296 0 c i = 88 c -2+1 --> -1 c ( b^{10, 88}_2 ∧ b^{10, 88}_1 ∧ -b^{10, 88}_0 ∧ p_880) -> ( b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ b^{10, 89}_0) c in CNF: c -b^{10, 88}_2 ∨ -b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ -p_880 ∨ b^{10, 89}_2 c -b^{10, 88}_2 ∨ -b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ -p_880 ∨ -b^{10, 89}_1 c -b^{10, 88}_2 ∨ -b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ -p_880 ∨ b^{10, 89}_0 c in DIMACS: -11297 -11298 11299 -880 11300 0 -11297 -11298 11299 -880 -11301 0 -11297 -11298 11299 -880 11302 0 c -1+1 --> 0 c ( b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ b^{10, 88}_0 ∧ p_880) -> (-b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ -b^{10, 89}_0) c in CNF: c -b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ -p_880 ∨ -b^{10, 89}_2 c -b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ -p_880 ∨ -b^{10, 89}_1 c -b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ -p_880 ∨ -b^{10, 89}_0 c in DIMACS: -11297 11298 -11299 -880 -11300 0 -11297 11298 -11299 -880 -11301 0 -11297 11298 -11299 -880 -11302 0 c 0+1 --> 1 c (-b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ -b^{10, 88}_0 ∧ p_880) -> (-b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ b^{10, 89}_0) c in CNF: c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ -p_880 ∨ -b^{10, 89}_2 c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ -p_880 ∨ -b^{10, 89}_1 c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ -p_880 ∨ b^{10, 89}_0 c in DIMACS: 11297 11298 11299 -880 -11300 0 11297 11298 11299 -880 -11301 0 11297 11298 11299 -880 11302 0 c 1+1 --> 2 c (-b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ b^{10, 88}_0 ∧ p_880) -> (-b^{10, 89}_2 ∧ b^{10, 89}_1 ∧ -b^{10, 89}_0) c in CNF: c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ -p_880 ∨ -b^{10, 89}_2 c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ -p_880 ∨ b^{10, 89}_1 c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ -p_880 ∨ -b^{10, 89}_0 c in DIMACS: 11297 11298 -11299 -880 -11300 0 11297 11298 -11299 -880 11301 0 11297 11298 -11299 -880 -11302 0 c 2+1 --> break c (-b^{10, 88}_2 ∧ b^{10, 88}_1 ∧ -b^{10, 88}_0 ∧ p_880) -> break c in CNF: c b^{10, 88}_2 ∨ -b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ -p_880 ∨ break c in DIMACS: 11297 -11298 11299 -880 1162 0 c 2-1 --> 1 c (-b^{10, 88}_2 ∧ b^{10, 88}_1 ∧ -b^{10, 88}_0 ∧ -p_880) -> (-b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ b^{10, 89}_0) c in CNF: c b^{10, 88}_2 ∨ -b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ p_880 ∨ -b^{10, 89}_2 c b^{10, 88}_2 ∨ -b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ p_880 ∨ -b^{10, 89}_1 c b^{10, 88}_2 ∨ -b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ p_880 ∨ b^{10, 89}_0 c in DIMACS: 11297 -11298 11299 880 -11300 0 11297 -11298 11299 880 -11301 0 11297 -11298 11299 880 11302 0 c 1-1 --> 0 c (-b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ b^{10, 88}_0 ∧ -p_880) -> (-b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ -b^{10, 89}_0) c in CNF: c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ p_880 ∨ -b^{10, 89}_2 c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ p_880 ∨ -b^{10, 89}_1 c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ p_880 ∨ -b^{10, 89}_0 c in DIMACS: 11297 11298 -11299 880 -11300 0 11297 11298 -11299 880 -11301 0 11297 11298 -11299 880 -11302 0 c 0-1 --> -1 c (-b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ -b^{10, 88}_0 ∧ -p_880) -> ( b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ b^{10, 89}_0) c in CNF: c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ p_880 ∨ b^{10, 89}_2 c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ p_880 ∨ -b^{10, 89}_1 c b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ p_880 ∨ b^{10, 89}_0 c in DIMACS: 11297 11298 11299 880 11300 0 11297 11298 11299 880 -11301 0 11297 11298 11299 880 11302 0 c -1-1 --> -2 c ( b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ b^{10, 88}_0 ∧ -p_880) -> ( b^{10, 89}_2 ∧ b^{10, 89}_1 ∧ -b^{10, 89}_0) c in CNF: c -b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ p_880 ∨ b^{10, 89}_2 c -b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ p_880 ∨ b^{10, 89}_1 c -b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ p_880 ∨ -b^{10, 89}_0 c in DIMACS: -11297 11298 -11299 880 11300 0 -11297 11298 -11299 880 11301 0 -11297 11298 -11299 880 -11302 0 c -2-1 --> break c ( b^{10, 88}_2 ∧ b^{10, 88}_1 ∧ -b^{10, 88}_0 ∧ -p_880) -> break c in CNF: c -b^{10, 88}_2 ∨ -b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ p_880 ∨ break c in DIMACS: -11297 -11298 11299 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 88}_2 ∧ -b^{10, 88}_1 ∧ -b^{10, 88}_0 ∧ true) c in CNF: c -b^{10, 88}_2 ∨ b^{10, 88}_1 ∨ b^{10, 88}_0 ∨ false c in DIMACS: -11297 11298 11299 0 c 3 does not represent an automaton state. c -(-b^{10, 88}_2 ∧ b^{10, 88}_1 ∧ b^{10, 88}_0 ∧ true) c in CNF: c b^{10, 88}_2 ∨ -b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ false c in DIMACS: 11297 -11298 -11299 0 c -3 does not represent an automaton state. c -( b^{10, 88}_2 ∧ b^{10, 88}_1 ∧ b^{10, 88}_0 ∧ true) c in CNF: c -b^{10, 88}_2 ∨ -b^{10, 88}_1 ∨ -b^{10, 88}_0 ∨ false c in DIMACS: -11297 -11298 -11299 0 c i = 89 c -2+1 --> -1 c ( b^{10, 89}_2 ∧ b^{10, 89}_1 ∧ -b^{10, 89}_0 ∧ p_890) -> ( b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ b^{10, 90}_0) c in CNF: c -b^{10, 89}_2 ∨ -b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ -p_890 ∨ b^{10, 90}_2 c -b^{10, 89}_2 ∨ -b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ -p_890 ∨ -b^{10, 90}_1 c -b^{10, 89}_2 ∨ -b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ -p_890 ∨ b^{10, 90}_0 c in DIMACS: -11300 -11301 11302 -890 11303 0 -11300 -11301 11302 -890 -11304 0 -11300 -11301 11302 -890 11305 0 c -1+1 --> 0 c ( b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ b^{10, 89}_0 ∧ p_890) -> (-b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ -b^{10, 90}_0) c in CNF: c -b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ -p_890 ∨ -b^{10, 90}_2 c -b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ -p_890 ∨ -b^{10, 90}_1 c -b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ -p_890 ∨ -b^{10, 90}_0 c in DIMACS: -11300 11301 -11302 -890 -11303 0 -11300 11301 -11302 -890 -11304 0 -11300 11301 -11302 -890 -11305 0 c 0+1 --> 1 c (-b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ -b^{10, 89}_0 ∧ p_890) -> (-b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ b^{10, 90}_0) c in CNF: c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ -p_890 ∨ -b^{10, 90}_2 c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ -p_890 ∨ -b^{10, 90}_1 c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ -p_890 ∨ b^{10, 90}_0 c in DIMACS: 11300 11301 11302 -890 -11303 0 11300 11301 11302 -890 -11304 0 11300 11301 11302 -890 11305 0 c 1+1 --> 2 c (-b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ b^{10, 89}_0 ∧ p_890) -> (-b^{10, 90}_2 ∧ b^{10, 90}_1 ∧ -b^{10, 90}_0) c in CNF: c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ -p_890 ∨ -b^{10, 90}_2 c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ -p_890 ∨ b^{10, 90}_1 c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ -p_890 ∨ -b^{10, 90}_0 c in DIMACS: 11300 11301 -11302 -890 -11303 0 11300 11301 -11302 -890 11304 0 11300 11301 -11302 -890 -11305 0 c 2+1 --> break c (-b^{10, 89}_2 ∧ b^{10, 89}_1 ∧ -b^{10, 89}_0 ∧ p_890) -> break c in CNF: c b^{10, 89}_2 ∨ -b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ -p_890 ∨ break c in DIMACS: 11300 -11301 11302 -890 1162 0 c 2-1 --> 1 c (-b^{10, 89}_2 ∧ b^{10, 89}_1 ∧ -b^{10, 89}_0 ∧ -p_890) -> (-b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ b^{10, 90}_0) c in CNF: c b^{10, 89}_2 ∨ -b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ p_890 ∨ -b^{10, 90}_2 c b^{10, 89}_2 ∨ -b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ p_890 ∨ -b^{10, 90}_1 c b^{10, 89}_2 ∨ -b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ p_890 ∨ b^{10, 90}_0 c in DIMACS: 11300 -11301 11302 890 -11303 0 11300 -11301 11302 890 -11304 0 11300 -11301 11302 890 11305 0 c 1-1 --> 0 c (-b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ b^{10, 89}_0 ∧ -p_890) -> (-b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ -b^{10, 90}_0) c in CNF: c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ p_890 ∨ -b^{10, 90}_2 c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ p_890 ∨ -b^{10, 90}_1 c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ p_890 ∨ -b^{10, 90}_0 c in DIMACS: 11300 11301 -11302 890 -11303 0 11300 11301 -11302 890 -11304 0 11300 11301 -11302 890 -11305 0 c 0-1 --> -1 c (-b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ -b^{10, 89}_0 ∧ -p_890) -> ( b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ b^{10, 90}_0) c in CNF: c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ p_890 ∨ b^{10, 90}_2 c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ p_890 ∨ -b^{10, 90}_1 c b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ p_890 ∨ b^{10, 90}_0 c in DIMACS: 11300 11301 11302 890 11303 0 11300 11301 11302 890 -11304 0 11300 11301 11302 890 11305 0 c -1-1 --> -2 c ( b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ b^{10, 89}_0 ∧ -p_890) -> ( b^{10, 90}_2 ∧ b^{10, 90}_1 ∧ -b^{10, 90}_0) c in CNF: c -b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ p_890 ∨ b^{10, 90}_2 c -b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ p_890 ∨ b^{10, 90}_1 c -b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ p_890 ∨ -b^{10, 90}_0 c in DIMACS: -11300 11301 -11302 890 11303 0 -11300 11301 -11302 890 11304 0 -11300 11301 -11302 890 -11305 0 c -2-1 --> break c ( b^{10, 89}_2 ∧ b^{10, 89}_1 ∧ -b^{10, 89}_0 ∧ -p_890) -> break c in CNF: c -b^{10, 89}_2 ∨ -b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ p_890 ∨ break c in DIMACS: -11300 -11301 11302 890 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 89}_2 ∧ -b^{10, 89}_1 ∧ -b^{10, 89}_0 ∧ true) c in CNF: c -b^{10, 89}_2 ∨ b^{10, 89}_1 ∨ b^{10, 89}_0 ∨ false c in DIMACS: -11300 11301 11302 0 c 3 does not represent an automaton state. c -(-b^{10, 89}_2 ∧ b^{10, 89}_1 ∧ b^{10, 89}_0 ∧ true) c in CNF: c b^{10, 89}_2 ∨ -b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ false c in DIMACS: 11300 -11301 -11302 0 c -3 does not represent an automaton state. c -( b^{10, 89}_2 ∧ b^{10, 89}_1 ∧ b^{10, 89}_0 ∧ true) c in CNF: c -b^{10, 89}_2 ∨ -b^{10, 89}_1 ∨ -b^{10, 89}_0 ∨ false c in DIMACS: -11300 -11301 -11302 0 c i = 90 c -2+1 --> -1 c ( b^{10, 90}_2 ∧ b^{10, 90}_1 ∧ -b^{10, 90}_0 ∧ p_900) -> ( b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ b^{10, 91}_0) c in CNF: c -b^{10, 90}_2 ∨ -b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ -p_900 ∨ b^{10, 91}_2 c -b^{10, 90}_2 ∨ -b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ -p_900 ∨ -b^{10, 91}_1 c -b^{10, 90}_2 ∨ -b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ -p_900 ∨ b^{10, 91}_0 c in DIMACS: -11303 -11304 11305 -900 11306 0 -11303 -11304 11305 -900 -11307 0 -11303 -11304 11305 -900 11308 0 c -1+1 --> 0 c ( b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ b^{10, 90}_0 ∧ p_900) -> (-b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ -b^{10, 91}_0) c in CNF: c -b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ -p_900 ∨ -b^{10, 91}_2 c -b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ -p_900 ∨ -b^{10, 91}_1 c -b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ -p_900 ∨ -b^{10, 91}_0 c in DIMACS: -11303 11304 -11305 -900 -11306 0 -11303 11304 -11305 -900 -11307 0 -11303 11304 -11305 -900 -11308 0 c 0+1 --> 1 c (-b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ -b^{10, 90}_0 ∧ p_900) -> (-b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ b^{10, 91}_0) c in CNF: c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ -p_900 ∨ -b^{10, 91}_2 c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ -p_900 ∨ -b^{10, 91}_1 c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ -p_900 ∨ b^{10, 91}_0 c in DIMACS: 11303 11304 11305 -900 -11306 0 11303 11304 11305 -900 -11307 0 11303 11304 11305 -900 11308 0 c 1+1 --> 2 c (-b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ b^{10, 90}_0 ∧ p_900) -> (-b^{10, 91}_2 ∧ b^{10, 91}_1 ∧ -b^{10, 91}_0) c in CNF: c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ -p_900 ∨ -b^{10, 91}_2 c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ -p_900 ∨ b^{10, 91}_1 c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ -p_900 ∨ -b^{10, 91}_0 c in DIMACS: 11303 11304 -11305 -900 -11306 0 11303 11304 -11305 -900 11307 0 11303 11304 -11305 -900 -11308 0 c 2+1 --> break c (-b^{10, 90}_2 ∧ b^{10, 90}_1 ∧ -b^{10, 90}_0 ∧ p_900) -> break c in CNF: c b^{10, 90}_2 ∨ -b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ -p_900 ∨ break c in DIMACS: 11303 -11304 11305 -900 1162 0 c 2-1 --> 1 c (-b^{10, 90}_2 ∧ b^{10, 90}_1 ∧ -b^{10, 90}_0 ∧ -p_900) -> (-b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ b^{10, 91}_0) c in CNF: c b^{10, 90}_2 ∨ -b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ p_900 ∨ -b^{10, 91}_2 c b^{10, 90}_2 ∨ -b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ p_900 ∨ -b^{10, 91}_1 c b^{10, 90}_2 ∨ -b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ p_900 ∨ b^{10, 91}_0 c in DIMACS: 11303 -11304 11305 900 -11306 0 11303 -11304 11305 900 -11307 0 11303 -11304 11305 900 11308 0 c 1-1 --> 0 c (-b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ b^{10, 90}_0 ∧ -p_900) -> (-b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ -b^{10, 91}_0) c in CNF: c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ p_900 ∨ -b^{10, 91}_2 c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ p_900 ∨ -b^{10, 91}_1 c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ p_900 ∨ -b^{10, 91}_0 c in DIMACS: 11303 11304 -11305 900 -11306 0 11303 11304 -11305 900 -11307 0 11303 11304 -11305 900 -11308 0 c 0-1 --> -1 c (-b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ -b^{10, 90}_0 ∧ -p_900) -> ( b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ b^{10, 91}_0) c in CNF: c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ p_900 ∨ b^{10, 91}_2 c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ p_900 ∨ -b^{10, 91}_1 c b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ p_900 ∨ b^{10, 91}_0 c in DIMACS: 11303 11304 11305 900 11306 0 11303 11304 11305 900 -11307 0 11303 11304 11305 900 11308 0 c -1-1 --> -2 c ( b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ b^{10, 90}_0 ∧ -p_900) -> ( b^{10, 91}_2 ∧ b^{10, 91}_1 ∧ -b^{10, 91}_0) c in CNF: c -b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ p_900 ∨ b^{10, 91}_2 c -b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ p_900 ∨ b^{10, 91}_1 c -b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ p_900 ∨ -b^{10, 91}_0 c in DIMACS: -11303 11304 -11305 900 11306 0 -11303 11304 -11305 900 11307 0 -11303 11304 -11305 900 -11308 0 c -2-1 --> break c ( b^{10, 90}_2 ∧ b^{10, 90}_1 ∧ -b^{10, 90}_0 ∧ -p_900) -> break c in CNF: c -b^{10, 90}_2 ∨ -b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ p_900 ∨ break c in DIMACS: -11303 -11304 11305 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 90}_2 ∧ -b^{10, 90}_1 ∧ -b^{10, 90}_0 ∧ true) c in CNF: c -b^{10, 90}_2 ∨ b^{10, 90}_1 ∨ b^{10, 90}_0 ∨ false c in DIMACS: -11303 11304 11305 0 c 3 does not represent an automaton state. c -(-b^{10, 90}_2 ∧ b^{10, 90}_1 ∧ b^{10, 90}_0 ∧ true) c in CNF: c b^{10, 90}_2 ∨ -b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ false c in DIMACS: 11303 -11304 -11305 0 c -3 does not represent an automaton state. c -( b^{10, 90}_2 ∧ b^{10, 90}_1 ∧ b^{10, 90}_0 ∧ true) c in CNF: c -b^{10, 90}_2 ∨ -b^{10, 90}_1 ∨ -b^{10, 90}_0 ∨ false c in DIMACS: -11303 -11304 -11305 0 c i = 91 c -2+1 --> -1 c ( b^{10, 91}_2 ∧ b^{10, 91}_1 ∧ -b^{10, 91}_0 ∧ p_910) -> ( b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ b^{10, 92}_0) c in CNF: c -b^{10, 91}_2 ∨ -b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ -p_910 ∨ b^{10, 92}_2 c -b^{10, 91}_2 ∨ -b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ -p_910 ∨ -b^{10, 92}_1 c -b^{10, 91}_2 ∨ -b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ -p_910 ∨ b^{10, 92}_0 c in DIMACS: -11306 -11307 11308 -910 11309 0 -11306 -11307 11308 -910 -11310 0 -11306 -11307 11308 -910 11311 0 c -1+1 --> 0 c ( b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ b^{10, 91}_0 ∧ p_910) -> (-b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ -b^{10, 92}_0) c in CNF: c -b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ -p_910 ∨ -b^{10, 92}_2 c -b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ -p_910 ∨ -b^{10, 92}_1 c -b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ -p_910 ∨ -b^{10, 92}_0 c in DIMACS: -11306 11307 -11308 -910 -11309 0 -11306 11307 -11308 -910 -11310 0 -11306 11307 -11308 -910 -11311 0 c 0+1 --> 1 c (-b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ -b^{10, 91}_0 ∧ p_910) -> (-b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ b^{10, 92}_0) c in CNF: c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ -p_910 ∨ -b^{10, 92}_2 c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ -p_910 ∨ -b^{10, 92}_1 c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ -p_910 ∨ b^{10, 92}_0 c in DIMACS: 11306 11307 11308 -910 -11309 0 11306 11307 11308 -910 -11310 0 11306 11307 11308 -910 11311 0 c 1+1 --> 2 c (-b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ b^{10, 91}_0 ∧ p_910) -> (-b^{10, 92}_2 ∧ b^{10, 92}_1 ∧ -b^{10, 92}_0) c in CNF: c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ -p_910 ∨ -b^{10, 92}_2 c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ -p_910 ∨ b^{10, 92}_1 c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ -p_910 ∨ -b^{10, 92}_0 c in DIMACS: 11306 11307 -11308 -910 -11309 0 11306 11307 -11308 -910 11310 0 11306 11307 -11308 -910 -11311 0 c 2+1 --> break c (-b^{10, 91}_2 ∧ b^{10, 91}_1 ∧ -b^{10, 91}_0 ∧ p_910) -> break c in CNF: c b^{10, 91}_2 ∨ -b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ -p_910 ∨ break c in DIMACS: 11306 -11307 11308 -910 1162 0 c 2-1 --> 1 c (-b^{10, 91}_2 ∧ b^{10, 91}_1 ∧ -b^{10, 91}_0 ∧ -p_910) -> (-b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ b^{10, 92}_0) c in CNF: c b^{10, 91}_2 ∨ -b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ p_910 ∨ -b^{10, 92}_2 c b^{10, 91}_2 ∨ -b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ p_910 ∨ -b^{10, 92}_1 c b^{10, 91}_2 ∨ -b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ p_910 ∨ b^{10, 92}_0 c in DIMACS: 11306 -11307 11308 910 -11309 0 11306 -11307 11308 910 -11310 0 11306 -11307 11308 910 11311 0 c 1-1 --> 0 c (-b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ b^{10, 91}_0 ∧ -p_910) -> (-b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ -b^{10, 92}_0) c in CNF: c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ p_910 ∨ -b^{10, 92}_2 c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ p_910 ∨ -b^{10, 92}_1 c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ p_910 ∨ -b^{10, 92}_0 c in DIMACS: 11306 11307 -11308 910 -11309 0 11306 11307 -11308 910 -11310 0 11306 11307 -11308 910 -11311 0 c 0-1 --> -1 c (-b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ -b^{10, 91}_0 ∧ -p_910) -> ( b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ b^{10, 92}_0) c in CNF: c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ p_910 ∨ b^{10, 92}_2 c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ p_910 ∨ -b^{10, 92}_1 c b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ p_910 ∨ b^{10, 92}_0 c in DIMACS: 11306 11307 11308 910 11309 0 11306 11307 11308 910 -11310 0 11306 11307 11308 910 11311 0 c -1-1 --> -2 c ( b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ b^{10, 91}_0 ∧ -p_910) -> ( b^{10, 92}_2 ∧ b^{10, 92}_1 ∧ -b^{10, 92}_0) c in CNF: c -b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ p_910 ∨ b^{10, 92}_2 c -b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ p_910 ∨ b^{10, 92}_1 c -b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ p_910 ∨ -b^{10, 92}_0 c in DIMACS: -11306 11307 -11308 910 11309 0 -11306 11307 -11308 910 11310 0 -11306 11307 -11308 910 -11311 0 c -2-1 --> break c ( b^{10, 91}_2 ∧ b^{10, 91}_1 ∧ -b^{10, 91}_0 ∧ -p_910) -> break c in CNF: c -b^{10, 91}_2 ∨ -b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ p_910 ∨ break c in DIMACS: -11306 -11307 11308 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 91}_2 ∧ -b^{10, 91}_1 ∧ -b^{10, 91}_0 ∧ true) c in CNF: c -b^{10, 91}_2 ∨ b^{10, 91}_1 ∨ b^{10, 91}_0 ∨ false c in DIMACS: -11306 11307 11308 0 c 3 does not represent an automaton state. c -(-b^{10, 91}_2 ∧ b^{10, 91}_1 ∧ b^{10, 91}_0 ∧ true) c in CNF: c b^{10, 91}_2 ∨ -b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ false c in DIMACS: 11306 -11307 -11308 0 c -3 does not represent an automaton state. c -( b^{10, 91}_2 ∧ b^{10, 91}_1 ∧ b^{10, 91}_0 ∧ true) c in CNF: c -b^{10, 91}_2 ∨ -b^{10, 91}_1 ∨ -b^{10, 91}_0 ∨ false c in DIMACS: -11306 -11307 -11308 0 c i = 92 c -2+1 --> -1 c ( b^{10, 92}_2 ∧ b^{10, 92}_1 ∧ -b^{10, 92}_0 ∧ p_920) -> ( b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ b^{10, 93}_0) c in CNF: c -b^{10, 92}_2 ∨ -b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ -p_920 ∨ b^{10, 93}_2 c -b^{10, 92}_2 ∨ -b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ -p_920 ∨ -b^{10, 93}_1 c -b^{10, 92}_2 ∨ -b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ -p_920 ∨ b^{10, 93}_0 c in DIMACS: -11309 -11310 11311 -920 11312 0 -11309 -11310 11311 -920 -11313 0 -11309 -11310 11311 -920 11314 0 c -1+1 --> 0 c ( b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ b^{10, 92}_0 ∧ p_920) -> (-b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ -b^{10, 93}_0) c in CNF: c -b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ -p_920 ∨ -b^{10, 93}_2 c -b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ -p_920 ∨ -b^{10, 93}_1 c -b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ -p_920 ∨ -b^{10, 93}_0 c in DIMACS: -11309 11310 -11311 -920 -11312 0 -11309 11310 -11311 -920 -11313 0 -11309 11310 -11311 -920 -11314 0 c 0+1 --> 1 c (-b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ -b^{10, 92}_0 ∧ p_920) -> (-b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ b^{10, 93}_0) c in CNF: c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ -p_920 ∨ -b^{10, 93}_2 c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ -p_920 ∨ -b^{10, 93}_1 c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ -p_920 ∨ b^{10, 93}_0 c in DIMACS: 11309 11310 11311 -920 -11312 0 11309 11310 11311 -920 -11313 0 11309 11310 11311 -920 11314 0 c 1+1 --> 2 c (-b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ b^{10, 92}_0 ∧ p_920) -> (-b^{10, 93}_2 ∧ b^{10, 93}_1 ∧ -b^{10, 93}_0) c in CNF: c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ -p_920 ∨ -b^{10, 93}_2 c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ -p_920 ∨ b^{10, 93}_1 c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ -p_920 ∨ -b^{10, 93}_0 c in DIMACS: 11309 11310 -11311 -920 -11312 0 11309 11310 -11311 -920 11313 0 11309 11310 -11311 -920 -11314 0 c 2+1 --> break c (-b^{10, 92}_2 ∧ b^{10, 92}_1 ∧ -b^{10, 92}_0 ∧ p_920) -> break c in CNF: c b^{10, 92}_2 ∨ -b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ -p_920 ∨ break c in DIMACS: 11309 -11310 11311 -920 1162 0 c 2-1 --> 1 c (-b^{10, 92}_2 ∧ b^{10, 92}_1 ∧ -b^{10, 92}_0 ∧ -p_920) -> (-b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ b^{10, 93}_0) c in CNF: c b^{10, 92}_2 ∨ -b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ p_920 ∨ -b^{10, 93}_2 c b^{10, 92}_2 ∨ -b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ p_920 ∨ -b^{10, 93}_1 c b^{10, 92}_2 ∨ -b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ p_920 ∨ b^{10, 93}_0 c in DIMACS: 11309 -11310 11311 920 -11312 0 11309 -11310 11311 920 -11313 0 11309 -11310 11311 920 11314 0 c 1-1 --> 0 c (-b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ b^{10, 92}_0 ∧ -p_920) -> (-b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ -b^{10, 93}_0) c in CNF: c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ p_920 ∨ -b^{10, 93}_2 c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ p_920 ∨ -b^{10, 93}_1 c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ p_920 ∨ -b^{10, 93}_0 c in DIMACS: 11309 11310 -11311 920 -11312 0 11309 11310 -11311 920 -11313 0 11309 11310 -11311 920 -11314 0 c 0-1 --> -1 c (-b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ -b^{10, 92}_0 ∧ -p_920) -> ( b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ b^{10, 93}_0) c in CNF: c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ p_920 ∨ b^{10, 93}_2 c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ p_920 ∨ -b^{10, 93}_1 c b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ p_920 ∨ b^{10, 93}_0 c in DIMACS: 11309 11310 11311 920 11312 0 11309 11310 11311 920 -11313 0 11309 11310 11311 920 11314 0 c -1-1 --> -2 c ( b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ b^{10, 92}_0 ∧ -p_920) -> ( b^{10, 93}_2 ∧ b^{10, 93}_1 ∧ -b^{10, 93}_0) c in CNF: c -b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ p_920 ∨ b^{10, 93}_2 c -b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ p_920 ∨ b^{10, 93}_1 c -b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ p_920 ∨ -b^{10, 93}_0 c in DIMACS: -11309 11310 -11311 920 11312 0 -11309 11310 -11311 920 11313 0 -11309 11310 -11311 920 -11314 0 c -2-1 --> break c ( b^{10, 92}_2 ∧ b^{10, 92}_1 ∧ -b^{10, 92}_0 ∧ -p_920) -> break c in CNF: c -b^{10, 92}_2 ∨ -b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ p_920 ∨ break c in DIMACS: -11309 -11310 11311 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 92}_2 ∧ -b^{10, 92}_1 ∧ -b^{10, 92}_0 ∧ true) c in CNF: c -b^{10, 92}_2 ∨ b^{10, 92}_1 ∨ b^{10, 92}_0 ∨ false c in DIMACS: -11309 11310 11311 0 c 3 does not represent an automaton state. c -(-b^{10, 92}_2 ∧ b^{10, 92}_1 ∧ b^{10, 92}_0 ∧ true) c in CNF: c b^{10, 92}_2 ∨ -b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ false c in DIMACS: 11309 -11310 -11311 0 c -3 does not represent an automaton state. c -( b^{10, 92}_2 ∧ b^{10, 92}_1 ∧ b^{10, 92}_0 ∧ true) c in CNF: c -b^{10, 92}_2 ∨ -b^{10, 92}_1 ∨ -b^{10, 92}_0 ∨ false c in DIMACS: -11309 -11310 -11311 0 c i = 93 c -2+1 --> -1 c ( b^{10, 93}_2 ∧ b^{10, 93}_1 ∧ -b^{10, 93}_0 ∧ p_930) -> ( b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ b^{10, 94}_0) c in CNF: c -b^{10, 93}_2 ∨ -b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ -p_930 ∨ b^{10, 94}_2 c -b^{10, 93}_2 ∨ -b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ -p_930 ∨ -b^{10, 94}_1 c -b^{10, 93}_2 ∨ -b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ -p_930 ∨ b^{10, 94}_0 c in DIMACS: -11312 -11313 11314 -930 11315 0 -11312 -11313 11314 -930 -11316 0 -11312 -11313 11314 -930 11317 0 c -1+1 --> 0 c ( b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ b^{10, 93}_0 ∧ p_930) -> (-b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ -b^{10, 94}_0) c in CNF: c -b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ -p_930 ∨ -b^{10, 94}_2 c -b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ -p_930 ∨ -b^{10, 94}_1 c -b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ -p_930 ∨ -b^{10, 94}_0 c in DIMACS: -11312 11313 -11314 -930 -11315 0 -11312 11313 -11314 -930 -11316 0 -11312 11313 -11314 -930 -11317 0 c 0+1 --> 1 c (-b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ -b^{10, 93}_0 ∧ p_930) -> (-b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ b^{10, 94}_0) c in CNF: c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ -p_930 ∨ -b^{10, 94}_2 c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ -p_930 ∨ -b^{10, 94}_1 c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ -p_930 ∨ b^{10, 94}_0 c in DIMACS: 11312 11313 11314 -930 -11315 0 11312 11313 11314 -930 -11316 0 11312 11313 11314 -930 11317 0 c 1+1 --> 2 c (-b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ b^{10, 93}_0 ∧ p_930) -> (-b^{10, 94}_2 ∧ b^{10, 94}_1 ∧ -b^{10, 94}_0) c in CNF: c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ -p_930 ∨ -b^{10, 94}_2 c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ -p_930 ∨ b^{10, 94}_1 c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ -p_930 ∨ -b^{10, 94}_0 c in DIMACS: 11312 11313 -11314 -930 -11315 0 11312 11313 -11314 -930 11316 0 11312 11313 -11314 -930 -11317 0 c 2+1 --> break c (-b^{10, 93}_2 ∧ b^{10, 93}_1 ∧ -b^{10, 93}_0 ∧ p_930) -> break c in CNF: c b^{10, 93}_2 ∨ -b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ -p_930 ∨ break c in DIMACS: 11312 -11313 11314 -930 1162 0 c 2-1 --> 1 c (-b^{10, 93}_2 ∧ b^{10, 93}_1 ∧ -b^{10, 93}_0 ∧ -p_930) -> (-b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ b^{10, 94}_0) c in CNF: c b^{10, 93}_2 ∨ -b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ p_930 ∨ -b^{10, 94}_2 c b^{10, 93}_2 ∨ -b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ p_930 ∨ -b^{10, 94}_1 c b^{10, 93}_2 ∨ -b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ p_930 ∨ b^{10, 94}_0 c in DIMACS: 11312 -11313 11314 930 -11315 0 11312 -11313 11314 930 -11316 0 11312 -11313 11314 930 11317 0 c 1-1 --> 0 c (-b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ b^{10, 93}_0 ∧ -p_930) -> (-b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ -b^{10, 94}_0) c in CNF: c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ p_930 ∨ -b^{10, 94}_2 c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ p_930 ∨ -b^{10, 94}_1 c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ p_930 ∨ -b^{10, 94}_0 c in DIMACS: 11312 11313 -11314 930 -11315 0 11312 11313 -11314 930 -11316 0 11312 11313 -11314 930 -11317 0 c 0-1 --> -1 c (-b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ -b^{10, 93}_0 ∧ -p_930) -> ( b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ b^{10, 94}_0) c in CNF: c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ p_930 ∨ b^{10, 94}_2 c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ p_930 ∨ -b^{10, 94}_1 c b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ p_930 ∨ b^{10, 94}_0 c in DIMACS: 11312 11313 11314 930 11315 0 11312 11313 11314 930 -11316 0 11312 11313 11314 930 11317 0 c -1-1 --> -2 c ( b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ b^{10, 93}_0 ∧ -p_930) -> ( b^{10, 94}_2 ∧ b^{10, 94}_1 ∧ -b^{10, 94}_0) c in CNF: c -b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ p_930 ∨ b^{10, 94}_2 c -b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ p_930 ∨ b^{10, 94}_1 c -b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ p_930 ∨ -b^{10, 94}_0 c in DIMACS: -11312 11313 -11314 930 11315 0 -11312 11313 -11314 930 11316 0 -11312 11313 -11314 930 -11317 0 c -2-1 --> break c ( b^{10, 93}_2 ∧ b^{10, 93}_1 ∧ -b^{10, 93}_0 ∧ -p_930) -> break c in CNF: c -b^{10, 93}_2 ∨ -b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ p_930 ∨ break c in DIMACS: -11312 -11313 11314 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 93}_2 ∧ -b^{10, 93}_1 ∧ -b^{10, 93}_0 ∧ true) c in CNF: c -b^{10, 93}_2 ∨ b^{10, 93}_1 ∨ b^{10, 93}_0 ∨ false c in DIMACS: -11312 11313 11314 0 c 3 does not represent an automaton state. c -(-b^{10, 93}_2 ∧ b^{10, 93}_1 ∧ b^{10, 93}_0 ∧ true) c in CNF: c b^{10, 93}_2 ∨ -b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ false c in DIMACS: 11312 -11313 -11314 0 c -3 does not represent an automaton state. c -( b^{10, 93}_2 ∧ b^{10, 93}_1 ∧ b^{10, 93}_0 ∧ true) c in CNF: c -b^{10, 93}_2 ∨ -b^{10, 93}_1 ∨ -b^{10, 93}_0 ∨ false c in DIMACS: -11312 -11313 -11314 0 c i = 94 c -2+1 --> -1 c ( b^{10, 94}_2 ∧ b^{10, 94}_1 ∧ -b^{10, 94}_0 ∧ p_940) -> ( b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ b^{10, 95}_0) c in CNF: c -b^{10, 94}_2 ∨ -b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ -p_940 ∨ b^{10, 95}_2 c -b^{10, 94}_2 ∨ -b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ -p_940 ∨ -b^{10, 95}_1 c -b^{10, 94}_2 ∨ -b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ -p_940 ∨ b^{10, 95}_0 c in DIMACS: -11315 -11316 11317 -940 11318 0 -11315 -11316 11317 -940 -11319 0 -11315 -11316 11317 -940 11320 0 c -1+1 --> 0 c ( b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ b^{10, 94}_0 ∧ p_940) -> (-b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ -b^{10, 95}_0) c in CNF: c -b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ -p_940 ∨ -b^{10, 95}_2 c -b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ -p_940 ∨ -b^{10, 95}_1 c -b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ -p_940 ∨ -b^{10, 95}_0 c in DIMACS: -11315 11316 -11317 -940 -11318 0 -11315 11316 -11317 -940 -11319 0 -11315 11316 -11317 -940 -11320 0 c 0+1 --> 1 c (-b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ -b^{10, 94}_0 ∧ p_940) -> (-b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ b^{10, 95}_0) c in CNF: c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ -p_940 ∨ -b^{10, 95}_2 c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ -p_940 ∨ -b^{10, 95}_1 c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ -p_940 ∨ b^{10, 95}_0 c in DIMACS: 11315 11316 11317 -940 -11318 0 11315 11316 11317 -940 -11319 0 11315 11316 11317 -940 11320 0 c 1+1 --> 2 c (-b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ b^{10, 94}_0 ∧ p_940) -> (-b^{10, 95}_2 ∧ b^{10, 95}_1 ∧ -b^{10, 95}_0) c in CNF: c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ -p_940 ∨ -b^{10, 95}_2 c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ -p_940 ∨ b^{10, 95}_1 c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ -p_940 ∨ -b^{10, 95}_0 c in DIMACS: 11315 11316 -11317 -940 -11318 0 11315 11316 -11317 -940 11319 0 11315 11316 -11317 -940 -11320 0 c 2+1 --> break c (-b^{10, 94}_2 ∧ b^{10, 94}_1 ∧ -b^{10, 94}_0 ∧ p_940) -> break c in CNF: c b^{10, 94}_2 ∨ -b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ -p_940 ∨ break c in DIMACS: 11315 -11316 11317 -940 1162 0 c 2-1 --> 1 c (-b^{10, 94}_2 ∧ b^{10, 94}_1 ∧ -b^{10, 94}_0 ∧ -p_940) -> (-b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ b^{10, 95}_0) c in CNF: c b^{10, 94}_2 ∨ -b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ p_940 ∨ -b^{10, 95}_2 c b^{10, 94}_2 ∨ -b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ p_940 ∨ -b^{10, 95}_1 c b^{10, 94}_2 ∨ -b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ p_940 ∨ b^{10, 95}_0 c in DIMACS: 11315 -11316 11317 940 -11318 0 11315 -11316 11317 940 -11319 0 11315 -11316 11317 940 11320 0 c 1-1 --> 0 c (-b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ b^{10, 94}_0 ∧ -p_940) -> (-b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ -b^{10, 95}_0) c in CNF: c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ p_940 ∨ -b^{10, 95}_2 c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ p_940 ∨ -b^{10, 95}_1 c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ p_940 ∨ -b^{10, 95}_0 c in DIMACS: 11315 11316 -11317 940 -11318 0 11315 11316 -11317 940 -11319 0 11315 11316 -11317 940 -11320 0 c 0-1 --> -1 c (-b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ -b^{10, 94}_0 ∧ -p_940) -> ( b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ b^{10, 95}_0) c in CNF: c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ p_940 ∨ b^{10, 95}_2 c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ p_940 ∨ -b^{10, 95}_1 c b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ p_940 ∨ b^{10, 95}_0 c in DIMACS: 11315 11316 11317 940 11318 0 11315 11316 11317 940 -11319 0 11315 11316 11317 940 11320 0 c -1-1 --> -2 c ( b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ b^{10, 94}_0 ∧ -p_940) -> ( b^{10, 95}_2 ∧ b^{10, 95}_1 ∧ -b^{10, 95}_0) c in CNF: c -b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ p_940 ∨ b^{10, 95}_2 c -b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ p_940 ∨ b^{10, 95}_1 c -b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ p_940 ∨ -b^{10, 95}_0 c in DIMACS: -11315 11316 -11317 940 11318 0 -11315 11316 -11317 940 11319 0 -11315 11316 -11317 940 -11320 0 c -2-1 --> break c ( b^{10, 94}_2 ∧ b^{10, 94}_1 ∧ -b^{10, 94}_0 ∧ -p_940) -> break c in CNF: c -b^{10, 94}_2 ∨ -b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ p_940 ∨ break c in DIMACS: -11315 -11316 11317 940 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 94}_2 ∧ -b^{10, 94}_1 ∧ -b^{10, 94}_0 ∧ true) c in CNF: c -b^{10, 94}_2 ∨ b^{10, 94}_1 ∨ b^{10, 94}_0 ∨ false c in DIMACS: -11315 11316 11317 0 c 3 does not represent an automaton state. c -(-b^{10, 94}_2 ∧ b^{10, 94}_1 ∧ b^{10, 94}_0 ∧ true) c in CNF: c b^{10, 94}_2 ∨ -b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ false c in DIMACS: 11315 -11316 -11317 0 c -3 does not represent an automaton state. c -( b^{10, 94}_2 ∧ b^{10, 94}_1 ∧ b^{10, 94}_0 ∧ true) c in CNF: c -b^{10, 94}_2 ∨ -b^{10, 94}_1 ∨ -b^{10, 94}_0 ∨ false c in DIMACS: -11315 -11316 -11317 0 c i = 95 c -2+1 --> -1 c ( b^{10, 95}_2 ∧ b^{10, 95}_1 ∧ -b^{10, 95}_0 ∧ p_950) -> ( b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ b^{10, 96}_0) c in CNF: c -b^{10, 95}_2 ∨ -b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ -p_950 ∨ b^{10, 96}_2 c -b^{10, 95}_2 ∨ -b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ -p_950 ∨ -b^{10, 96}_1 c -b^{10, 95}_2 ∨ -b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ -p_950 ∨ b^{10, 96}_0 c in DIMACS: -11318 -11319 11320 -950 11321 0 -11318 -11319 11320 -950 -11322 0 -11318 -11319 11320 -950 11323 0 c -1+1 --> 0 c ( b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ b^{10, 95}_0 ∧ p_950) -> (-b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ -b^{10, 96}_0) c in CNF: c -b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ -p_950 ∨ -b^{10, 96}_2 c -b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ -p_950 ∨ -b^{10, 96}_1 c -b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ -p_950 ∨ -b^{10, 96}_0 c in DIMACS: -11318 11319 -11320 -950 -11321 0 -11318 11319 -11320 -950 -11322 0 -11318 11319 -11320 -950 -11323 0 c 0+1 --> 1 c (-b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ -b^{10, 95}_0 ∧ p_950) -> (-b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ b^{10, 96}_0) c in CNF: c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ -p_950 ∨ -b^{10, 96}_2 c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ -p_950 ∨ -b^{10, 96}_1 c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ -p_950 ∨ b^{10, 96}_0 c in DIMACS: 11318 11319 11320 -950 -11321 0 11318 11319 11320 -950 -11322 0 11318 11319 11320 -950 11323 0 c 1+1 --> 2 c (-b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ b^{10, 95}_0 ∧ p_950) -> (-b^{10, 96}_2 ∧ b^{10, 96}_1 ∧ -b^{10, 96}_0) c in CNF: c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ -p_950 ∨ -b^{10, 96}_2 c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ -p_950 ∨ b^{10, 96}_1 c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ -p_950 ∨ -b^{10, 96}_0 c in DIMACS: 11318 11319 -11320 -950 -11321 0 11318 11319 -11320 -950 11322 0 11318 11319 -11320 -950 -11323 0 c 2+1 --> break c (-b^{10, 95}_2 ∧ b^{10, 95}_1 ∧ -b^{10, 95}_0 ∧ p_950) -> break c in CNF: c b^{10, 95}_2 ∨ -b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ -p_950 ∨ break c in DIMACS: 11318 -11319 11320 -950 1162 0 c 2-1 --> 1 c (-b^{10, 95}_2 ∧ b^{10, 95}_1 ∧ -b^{10, 95}_0 ∧ -p_950) -> (-b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ b^{10, 96}_0) c in CNF: c b^{10, 95}_2 ∨ -b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ p_950 ∨ -b^{10, 96}_2 c b^{10, 95}_2 ∨ -b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ p_950 ∨ -b^{10, 96}_1 c b^{10, 95}_2 ∨ -b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ p_950 ∨ b^{10, 96}_0 c in DIMACS: 11318 -11319 11320 950 -11321 0 11318 -11319 11320 950 -11322 0 11318 -11319 11320 950 11323 0 c 1-1 --> 0 c (-b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ b^{10, 95}_0 ∧ -p_950) -> (-b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ -b^{10, 96}_0) c in CNF: c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ p_950 ∨ -b^{10, 96}_2 c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ p_950 ∨ -b^{10, 96}_1 c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ p_950 ∨ -b^{10, 96}_0 c in DIMACS: 11318 11319 -11320 950 -11321 0 11318 11319 -11320 950 -11322 0 11318 11319 -11320 950 -11323 0 c 0-1 --> -1 c (-b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ -b^{10, 95}_0 ∧ -p_950) -> ( b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ b^{10, 96}_0) c in CNF: c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ p_950 ∨ b^{10, 96}_2 c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ p_950 ∨ -b^{10, 96}_1 c b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ p_950 ∨ b^{10, 96}_0 c in DIMACS: 11318 11319 11320 950 11321 0 11318 11319 11320 950 -11322 0 11318 11319 11320 950 11323 0 c -1-1 --> -2 c ( b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ b^{10, 95}_0 ∧ -p_950) -> ( b^{10, 96}_2 ∧ b^{10, 96}_1 ∧ -b^{10, 96}_0) c in CNF: c -b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ p_950 ∨ b^{10, 96}_2 c -b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ p_950 ∨ b^{10, 96}_1 c -b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ p_950 ∨ -b^{10, 96}_0 c in DIMACS: -11318 11319 -11320 950 11321 0 -11318 11319 -11320 950 11322 0 -11318 11319 -11320 950 -11323 0 c -2-1 --> break c ( b^{10, 95}_2 ∧ b^{10, 95}_1 ∧ -b^{10, 95}_0 ∧ -p_950) -> break c in CNF: c -b^{10, 95}_2 ∨ -b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ p_950 ∨ break c in DIMACS: -11318 -11319 11320 950 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 95}_2 ∧ -b^{10, 95}_1 ∧ -b^{10, 95}_0 ∧ true) c in CNF: c -b^{10, 95}_2 ∨ b^{10, 95}_1 ∨ b^{10, 95}_0 ∨ false c in DIMACS: -11318 11319 11320 0 c 3 does not represent an automaton state. c -(-b^{10, 95}_2 ∧ b^{10, 95}_1 ∧ b^{10, 95}_0 ∧ true) c in CNF: c b^{10, 95}_2 ∨ -b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ false c in DIMACS: 11318 -11319 -11320 0 c -3 does not represent an automaton state. c -( b^{10, 95}_2 ∧ b^{10, 95}_1 ∧ b^{10, 95}_0 ∧ true) c in CNF: c -b^{10, 95}_2 ∨ -b^{10, 95}_1 ∨ -b^{10, 95}_0 ∨ false c in DIMACS: -11318 -11319 -11320 0 c i = 96 c -2+1 --> -1 c ( b^{10, 96}_2 ∧ b^{10, 96}_1 ∧ -b^{10, 96}_0 ∧ p_960) -> ( b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ b^{10, 97}_0) c in CNF: c -b^{10, 96}_2 ∨ -b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ -p_960 ∨ b^{10, 97}_2 c -b^{10, 96}_2 ∨ -b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ -p_960 ∨ -b^{10, 97}_1 c -b^{10, 96}_2 ∨ -b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ -p_960 ∨ b^{10, 97}_0 c in DIMACS: -11321 -11322 11323 -960 11324 0 -11321 -11322 11323 -960 -11325 0 -11321 -11322 11323 -960 11326 0 c -1+1 --> 0 c ( b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ b^{10, 96}_0 ∧ p_960) -> (-b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ -b^{10, 97}_0) c in CNF: c -b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ -p_960 ∨ -b^{10, 97}_2 c -b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ -p_960 ∨ -b^{10, 97}_1 c -b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ -p_960 ∨ -b^{10, 97}_0 c in DIMACS: -11321 11322 -11323 -960 -11324 0 -11321 11322 -11323 -960 -11325 0 -11321 11322 -11323 -960 -11326 0 c 0+1 --> 1 c (-b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ -b^{10, 96}_0 ∧ p_960) -> (-b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ b^{10, 97}_0) c in CNF: c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ -p_960 ∨ -b^{10, 97}_2 c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ -p_960 ∨ -b^{10, 97}_1 c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ -p_960 ∨ b^{10, 97}_0 c in DIMACS: 11321 11322 11323 -960 -11324 0 11321 11322 11323 -960 -11325 0 11321 11322 11323 -960 11326 0 c 1+1 --> 2 c (-b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ b^{10, 96}_0 ∧ p_960) -> (-b^{10, 97}_2 ∧ b^{10, 97}_1 ∧ -b^{10, 97}_0) c in CNF: c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ -p_960 ∨ -b^{10, 97}_2 c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ -p_960 ∨ b^{10, 97}_1 c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ -p_960 ∨ -b^{10, 97}_0 c in DIMACS: 11321 11322 -11323 -960 -11324 0 11321 11322 -11323 -960 11325 0 11321 11322 -11323 -960 -11326 0 c 2+1 --> break c (-b^{10, 96}_2 ∧ b^{10, 96}_1 ∧ -b^{10, 96}_0 ∧ p_960) -> break c in CNF: c b^{10, 96}_2 ∨ -b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ -p_960 ∨ break c in DIMACS: 11321 -11322 11323 -960 1162 0 c 2-1 --> 1 c (-b^{10, 96}_2 ∧ b^{10, 96}_1 ∧ -b^{10, 96}_0 ∧ -p_960) -> (-b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ b^{10, 97}_0) c in CNF: c b^{10, 96}_2 ∨ -b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ p_960 ∨ -b^{10, 97}_2 c b^{10, 96}_2 ∨ -b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ p_960 ∨ -b^{10, 97}_1 c b^{10, 96}_2 ∨ -b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ p_960 ∨ b^{10, 97}_0 c in DIMACS: 11321 -11322 11323 960 -11324 0 11321 -11322 11323 960 -11325 0 11321 -11322 11323 960 11326 0 c 1-1 --> 0 c (-b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ b^{10, 96}_0 ∧ -p_960) -> (-b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ -b^{10, 97}_0) c in CNF: c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ p_960 ∨ -b^{10, 97}_2 c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ p_960 ∨ -b^{10, 97}_1 c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ p_960 ∨ -b^{10, 97}_0 c in DIMACS: 11321 11322 -11323 960 -11324 0 11321 11322 -11323 960 -11325 0 11321 11322 -11323 960 -11326 0 c 0-1 --> -1 c (-b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ -b^{10, 96}_0 ∧ -p_960) -> ( b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ b^{10, 97}_0) c in CNF: c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ p_960 ∨ b^{10, 97}_2 c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ p_960 ∨ -b^{10, 97}_1 c b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ p_960 ∨ b^{10, 97}_0 c in DIMACS: 11321 11322 11323 960 11324 0 11321 11322 11323 960 -11325 0 11321 11322 11323 960 11326 0 c -1-1 --> -2 c ( b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ b^{10, 96}_0 ∧ -p_960) -> ( b^{10, 97}_2 ∧ b^{10, 97}_1 ∧ -b^{10, 97}_0) c in CNF: c -b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ p_960 ∨ b^{10, 97}_2 c -b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ p_960 ∨ b^{10, 97}_1 c -b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ p_960 ∨ -b^{10, 97}_0 c in DIMACS: -11321 11322 -11323 960 11324 0 -11321 11322 -11323 960 11325 0 -11321 11322 -11323 960 -11326 0 c -2-1 --> break c ( b^{10, 96}_2 ∧ b^{10, 96}_1 ∧ -b^{10, 96}_0 ∧ -p_960) -> break c in CNF: c -b^{10, 96}_2 ∨ -b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ p_960 ∨ break c in DIMACS: -11321 -11322 11323 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 96}_2 ∧ -b^{10, 96}_1 ∧ -b^{10, 96}_0 ∧ true) c in CNF: c -b^{10, 96}_2 ∨ b^{10, 96}_1 ∨ b^{10, 96}_0 ∨ false c in DIMACS: -11321 11322 11323 0 c 3 does not represent an automaton state. c -(-b^{10, 96}_2 ∧ b^{10, 96}_1 ∧ b^{10, 96}_0 ∧ true) c in CNF: c b^{10, 96}_2 ∨ -b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ false c in DIMACS: 11321 -11322 -11323 0 c -3 does not represent an automaton state. c -( b^{10, 96}_2 ∧ b^{10, 96}_1 ∧ b^{10, 96}_0 ∧ true) c in CNF: c -b^{10, 96}_2 ∨ -b^{10, 96}_1 ∨ -b^{10, 96}_0 ∨ false c in DIMACS: -11321 -11322 -11323 0 c i = 97 c -2+1 --> -1 c ( b^{10, 97}_2 ∧ b^{10, 97}_1 ∧ -b^{10, 97}_0 ∧ p_970) -> ( b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ b^{10, 98}_0) c in CNF: c -b^{10, 97}_2 ∨ -b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ -p_970 ∨ b^{10, 98}_2 c -b^{10, 97}_2 ∨ -b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ -p_970 ∨ -b^{10, 98}_1 c -b^{10, 97}_2 ∨ -b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ -p_970 ∨ b^{10, 98}_0 c in DIMACS: -11324 -11325 11326 -970 11327 0 -11324 -11325 11326 -970 -11328 0 -11324 -11325 11326 -970 11329 0 c -1+1 --> 0 c ( b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ b^{10, 97}_0 ∧ p_970) -> (-b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ -b^{10, 98}_0) c in CNF: c -b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ -p_970 ∨ -b^{10, 98}_2 c -b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ -p_970 ∨ -b^{10, 98}_1 c -b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ -p_970 ∨ -b^{10, 98}_0 c in DIMACS: -11324 11325 -11326 -970 -11327 0 -11324 11325 -11326 -970 -11328 0 -11324 11325 -11326 -970 -11329 0 c 0+1 --> 1 c (-b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ -b^{10, 97}_0 ∧ p_970) -> (-b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ b^{10, 98}_0) c in CNF: c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ -p_970 ∨ -b^{10, 98}_2 c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ -p_970 ∨ -b^{10, 98}_1 c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ -p_970 ∨ b^{10, 98}_0 c in DIMACS: 11324 11325 11326 -970 -11327 0 11324 11325 11326 -970 -11328 0 11324 11325 11326 -970 11329 0 c 1+1 --> 2 c (-b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ b^{10, 97}_0 ∧ p_970) -> (-b^{10, 98}_2 ∧ b^{10, 98}_1 ∧ -b^{10, 98}_0) c in CNF: c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ -p_970 ∨ -b^{10, 98}_2 c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ -p_970 ∨ b^{10, 98}_1 c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ -p_970 ∨ -b^{10, 98}_0 c in DIMACS: 11324 11325 -11326 -970 -11327 0 11324 11325 -11326 -970 11328 0 11324 11325 -11326 -970 -11329 0 c 2+1 --> break c (-b^{10, 97}_2 ∧ b^{10, 97}_1 ∧ -b^{10, 97}_0 ∧ p_970) -> break c in CNF: c b^{10, 97}_2 ∨ -b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ -p_970 ∨ break c in DIMACS: 11324 -11325 11326 -970 1162 0 c 2-1 --> 1 c (-b^{10, 97}_2 ∧ b^{10, 97}_1 ∧ -b^{10, 97}_0 ∧ -p_970) -> (-b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ b^{10, 98}_0) c in CNF: c b^{10, 97}_2 ∨ -b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ p_970 ∨ -b^{10, 98}_2 c b^{10, 97}_2 ∨ -b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ p_970 ∨ -b^{10, 98}_1 c b^{10, 97}_2 ∨ -b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ p_970 ∨ b^{10, 98}_0 c in DIMACS: 11324 -11325 11326 970 -11327 0 11324 -11325 11326 970 -11328 0 11324 -11325 11326 970 11329 0 c 1-1 --> 0 c (-b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ b^{10, 97}_0 ∧ -p_970) -> (-b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ -b^{10, 98}_0) c in CNF: c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ p_970 ∨ -b^{10, 98}_2 c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ p_970 ∨ -b^{10, 98}_1 c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ p_970 ∨ -b^{10, 98}_0 c in DIMACS: 11324 11325 -11326 970 -11327 0 11324 11325 -11326 970 -11328 0 11324 11325 -11326 970 -11329 0 c 0-1 --> -1 c (-b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ -b^{10, 97}_0 ∧ -p_970) -> ( b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ b^{10, 98}_0) c in CNF: c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ p_970 ∨ b^{10, 98}_2 c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ p_970 ∨ -b^{10, 98}_1 c b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ p_970 ∨ b^{10, 98}_0 c in DIMACS: 11324 11325 11326 970 11327 0 11324 11325 11326 970 -11328 0 11324 11325 11326 970 11329 0 c -1-1 --> -2 c ( b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ b^{10, 97}_0 ∧ -p_970) -> ( b^{10, 98}_2 ∧ b^{10, 98}_1 ∧ -b^{10, 98}_0) c in CNF: c -b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ p_970 ∨ b^{10, 98}_2 c -b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ p_970 ∨ b^{10, 98}_1 c -b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ p_970 ∨ -b^{10, 98}_0 c in DIMACS: -11324 11325 -11326 970 11327 0 -11324 11325 -11326 970 11328 0 -11324 11325 -11326 970 -11329 0 c -2-1 --> break c ( b^{10, 97}_2 ∧ b^{10, 97}_1 ∧ -b^{10, 97}_0 ∧ -p_970) -> break c in CNF: c -b^{10, 97}_2 ∨ -b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ p_970 ∨ break c in DIMACS: -11324 -11325 11326 970 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 97}_2 ∧ -b^{10, 97}_1 ∧ -b^{10, 97}_0 ∧ true) c in CNF: c -b^{10, 97}_2 ∨ b^{10, 97}_1 ∨ b^{10, 97}_0 ∨ false c in DIMACS: -11324 11325 11326 0 c 3 does not represent an automaton state. c -(-b^{10, 97}_2 ∧ b^{10, 97}_1 ∧ b^{10, 97}_0 ∧ true) c in CNF: c b^{10, 97}_2 ∨ -b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ false c in DIMACS: 11324 -11325 -11326 0 c -3 does not represent an automaton state. c -( b^{10, 97}_2 ∧ b^{10, 97}_1 ∧ b^{10, 97}_0 ∧ true) c in CNF: c -b^{10, 97}_2 ∨ -b^{10, 97}_1 ∨ -b^{10, 97}_0 ∨ false c in DIMACS: -11324 -11325 -11326 0 c i = 98 c -2+1 --> -1 c ( b^{10, 98}_2 ∧ b^{10, 98}_1 ∧ -b^{10, 98}_0 ∧ p_980) -> ( b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ b^{10, 99}_0) c in CNF: c -b^{10, 98}_2 ∨ -b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ -p_980 ∨ b^{10, 99}_2 c -b^{10, 98}_2 ∨ -b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ -p_980 ∨ -b^{10, 99}_1 c -b^{10, 98}_2 ∨ -b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ -p_980 ∨ b^{10, 99}_0 c in DIMACS: -11327 -11328 11329 -980 11330 0 -11327 -11328 11329 -980 -11331 0 -11327 -11328 11329 -980 11332 0 c -1+1 --> 0 c ( b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ b^{10, 98}_0 ∧ p_980) -> (-b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ -b^{10, 99}_0) c in CNF: c -b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ -p_980 ∨ -b^{10, 99}_2 c -b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ -p_980 ∨ -b^{10, 99}_1 c -b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ -p_980 ∨ -b^{10, 99}_0 c in DIMACS: -11327 11328 -11329 -980 -11330 0 -11327 11328 -11329 -980 -11331 0 -11327 11328 -11329 -980 -11332 0 c 0+1 --> 1 c (-b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ -b^{10, 98}_0 ∧ p_980) -> (-b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ b^{10, 99}_0) c in CNF: c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ -p_980 ∨ -b^{10, 99}_2 c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ -p_980 ∨ -b^{10, 99}_1 c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ -p_980 ∨ b^{10, 99}_0 c in DIMACS: 11327 11328 11329 -980 -11330 0 11327 11328 11329 -980 -11331 0 11327 11328 11329 -980 11332 0 c 1+1 --> 2 c (-b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ b^{10, 98}_0 ∧ p_980) -> (-b^{10, 99}_2 ∧ b^{10, 99}_1 ∧ -b^{10, 99}_0) c in CNF: c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ -p_980 ∨ -b^{10, 99}_2 c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ -p_980 ∨ b^{10, 99}_1 c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ -p_980 ∨ -b^{10, 99}_0 c in DIMACS: 11327 11328 -11329 -980 -11330 0 11327 11328 -11329 -980 11331 0 11327 11328 -11329 -980 -11332 0 c 2+1 --> break c (-b^{10, 98}_2 ∧ b^{10, 98}_1 ∧ -b^{10, 98}_0 ∧ p_980) -> break c in CNF: c b^{10, 98}_2 ∨ -b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ -p_980 ∨ break c in DIMACS: 11327 -11328 11329 -980 1162 0 c 2-1 --> 1 c (-b^{10, 98}_2 ∧ b^{10, 98}_1 ∧ -b^{10, 98}_0 ∧ -p_980) -> (-b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ b^{10, 99}_0) c in CNF: c b^{10, 98}_2 ∨ -b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ p_980 ∨ -b^{10, 99}_2 c b^{10, 98}_2 ∨ -b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ p_980 ∨ -b^{10, 99}_1 c b^{10, 98}_2 ∨ -b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ p_980 ∨ b^{10, 99}_0 c in DIMACS: 11327 -11328 11329 980 -11330 0 11327 -11328 11329 980 -11331 0 11327 -11328 11329 980 11332 0 c 1-1 --> 0 c (-b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ b^{10, 98}_0 ∧ -p_980) -> (-b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ -b^{10, 99}_0) c in CNF: c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ p_980 ∨ -b^{10, 99}_2 c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ p_980 ∨ -b^{10, 99}_1 c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ p_980 ∨ -b^{10, 99}_0 c in DIMACS: 11327 11328 -11329 980 -11330 0 11327 11328 -11329 980 -11331 0 11327 11328 -11329 980 -11332 0 c 0-1 --> -1 c (-b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ -b^{10, 98}_0 ∧ -p_980) -> ( b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ b^{10, 99}_0) c in CNF: c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ p_980 ∨ b^{10, 99}_2 c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ p_980 ∨ -b^{10, 99}_1 c b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ p_980 ∨ b^{10, 99}_0 c in DIMACS: 11327 11328 11329 980 11330 0 11327 11328 11329 980 -11331 0 11327 11328 11329 980 11332 0 c -1-1 --> -2 c ( b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ b^{10, 98}_0 ∧ -p_980) -> ( b^{10, 99}_2 ∧ b^{10, 99}_1 ∧ -b^{10, 99}_0) c in CNF: c -b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ p_980 ∨ b^{10, 99}_2 c -b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ p_980 ∨ b^{10, 99}_1 c -b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ p_980 ∨ -b^{10, 99}_0 c in DIMACS: -11327 11328 -11329 980 11330 0 -11327 11328 -11329 980 11331 0 -11327 11328 -11329 980 -11332 0 c -2-1 --> break c ( b^{10, 98}_2 ∧ b^{10, 98}_1 ∧ -b^{10, 98}_0 ∧ -p_980) -> break c in CNF: c -b^{10, 98}_2 ∨ -b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ p_980 ∨ break c in DIMACS: -11327 -11328 11329 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 98}_2 ∧ -b^{10, 98}_1 ∧ -b^{10, 98}_0 ∧ true) c in CNF: c -b^{10, 98}_2 ∨ b^{10, 98}_1 ∨ b^{10, 98}_0 ∨ false c in DIMACS: -11327 11328 11329 0 c 3 does not represent an automaton state. c -(-b^{10, 98}_2 ∧ b^{10, 98}_1 ∧ b^{10, 98}_0 ∧ true) c in CNF: c b^{10, 98}_2 ∨ -b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ false c in DIMACS: 11327 -11328 -11329 0 c -3 does not represent an automaton state. c -( b^{10, 98}_2 ∧ b^{10, 98}_1 ∧ b^{10, 98}_0 ∧ true) c in CNF: c -b^{10, 98}_2 ∨ -b^{10, 98}_1 ∨ -b^{10, 98}_0 ∨ false c in DIMACS: -11327 -11328 -11329 0 c i = 99 c -2+1 --> -1 c ( b^{10, 99}_2 ∧ b^{10, 99}_1 ∧ -b^{10, 99}_0 ∧ p_990) -> ( b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ b^{10, 100}_0) c in CNF: c -b^{10, 99}_2 ∨ -b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ -p_990 ∨ b^{10, 100}_2 c -b^{10, 99}_2 ∨ -b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ -p_990 ∨ -b^{10, 100}_1 c -b^{10, 99}_2 ∨ -b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ -p_990 ∨ b^{10, 100}_0 c in DIMACS: -11330 -11331 11332 -990 11333 0 -11330 -11331 11332 -990 -11334 0 -11330 -11331 11332 -990 11335 0 c -1+1 --> 0 c ( b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ b^{10, 99}_0 ∧ p_990) -> (-b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ -b^{10, 100}_0) c in CNF: c -b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ -p_990 ∨ -b^{10, 100}_2 c -b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ -p_990 ∨ -b^{10, 100}_1 c -b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ -p_990 ∨ -b^{10, 100}_0 c in DIMACS: -11330 11331 -11332 -990 -11333 0 -11330 11331 -11332 -990 -11334 0 -11330 11331 -11332 -990 -11335 0 c 0+1 --> 1 c (-b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ -b^{10, 99}_0 ∧ p_990) -> (-b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ b^{10, 100}_0) c in CNF: c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ -p_990 ∨ -b^{10, 100}_2 c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ -p_990 ∨ -b^{10, 100}_1 c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ -p_990 ∨ b^{10, 100}_0 c in DIMACS: 11330 11331 11332 -990 -11333 0 11330 11331 11332 -990 -11334 0 11330 11331 11332 -990 11335 0 c 1+1 --> 2 c (-b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ b^{10, 99}_0 ∧ p_990) -> (-b^{10, 100}_2 ∧ b^{10, 100}_1 ∧ -b^{10, 100}_0) c in CNF: c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ -p_990 ∨ -b^{10, 100}_2 c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ -p_990 ∨ b^{10, 100}_1 c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ -p_990 ∨ -b^{10, 100}_0 c in DIMACS: 11330 11331 -11332 -990 -11333 0 11330 11331 -11332 -990 11334 0 11330 11331 -11332 -990 -11335 0 c 2+1 --> break c (-b^{10, 99}_2 ∧ b^{10, 99}_1 ∧ -b^{10, 99}_0 ∧ p_990) -> break c in CNF: c b^{10, 99}_2 ∨ -b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ -p_990 ∨ break c in DIMACS: 11330 -11331 11332 -990 1162 0 c 2-1 --> 1 c (-b^{10, 99}_2 ∧ b^{10, 99}_1 ∧ -b^{10, 99}_0 ∧ -p_990) -> (-b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ b^{10, 100}_0) c in CNF: c b^{10, 99}_2 ∨ -b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ p_990 ∨ -b^{10, 100}_2 c b^{10, 99}_2 ∨ -b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ p_990 ∨ -b^{10, 100}_1 c b^{10, 99}_2 ∨ -b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ p_990 ∨ b^{10, 100}_0 c in DIMACS: 11330 -11331 11332 990 -11333 0 11330 -11331 11332 990 -11334 0 11330 -11331 11332 990 11335 0 c 1-1 --> 0 c (-b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ b^{10, 99}_0 ∧ -p_990) -> (-b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ -b^{10, 100}_0) c in CNF: c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ p_990 ∨ -b^{10, 100}_2 c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ p_990 ∨ -b^{10, 100}_1 c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ p_990 ∨ -b^{10, 100}_0 c in DIMACS: 11330 11331 -11332 990 -11333 0 11330 11331 -11332 990 -11334 0 11330 11331 -11332 990 -11335 0 c 0-1 --> -1 c (-b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ -b^{10, 99}_0 ∧ -p_990) -> ( b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ b^{10, 100}_0) c in CNF: c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ p_990 ∨ b^{10, 100}_2 c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ p_990 ∨ -b^{10, 100}_1 c b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ p_990 ∨ b^{10, 100}_0 c in DIMACS: 11330 11331 11332 990 11333 0 11330 11331 11332 990 -11334 0 11330 11331 11332 990 11335 0 c -1-1 --> -2 c ( b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ b^{10, 99}_0 ∧ -p_990) -> ( b^{10, 100}_2 ∧ b^{10, 100}_1 ∧ -b^{10, 100}_0) c in CNF: c -b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ p_990 ∨ b^{10, 100}_2 c -b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ p_990 ∨ b^{10, 100}_1 c -b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ p_990 ∨ -b^{10, 100}_0 c in DIMACS: -11330 11331 -11332 990 11333 0 -11330 11331 -11332 990 11334 0 -11330 11331 -11332 990 -11335 0 c -2-1 --> break c ( b^{10, 99}_2 ∧ b^{10, 99}_1 ∧ -b^{10, 99}_0 ∧ -p_990) -> break c in CNF: c -b^{10, 99}_2 ∨ -b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ p_990 ∨ break c in DIMACS: -11330 -11331 11332 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 99}_2 ∧ -b^{10, 99}_1 ∧ -b^{10, 99}_0 ∧ true) c in CNF: c -b^{10, 99}_2 ∨ b^{10, 99}_1 ∨ b^{10, 99}_0 ∨ false c in DIMACS: -11330 11331 11332 0 c 3 does not represent an automaton state. c -(-b^{10, 99}_2 ∧ b^{10, 99}_1 ∧ b^{10, 99}_0 ∧ true) c in CNF: c b^{10, 99}_2 ∨ -b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ false c in DIMACS: 11330 -11331 -11332 0 c -3 does not represent an automaton state. c -( b^{10, 99}_2 ∧ b^{10, 99}_1 ∧ b^{10, 99}_0 ∧ true) c in CNF: c -b^{10, 99}_2 ∨ -b^{10, 99}_1 ∨ -b^{10, 99}_0 ∨ false c in DIMACS: -11330 -11331 -11332 0 c i = 100 c -2+1 --> -1 c ( b^{10, 100}_2 ∧ b^{10, 100}_1 ∧ -b^{10, 100}_0 ∧ p_1000) -> ( b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ b^{10, 101}_0) c in CNF: c -b^{10, 100}_2 ∨ -b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ -p_1000 ∨ b^{10, 101}_2 c -b^{10, 100}_2 ∨ -b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ -p_1000 ∨ -b^{10, 101}_1 c -b^{10, 100}_2 ∨ -b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ -p_1000 ∨ b^{10, 101}_0 c in DIMACS: -11333 -11334 11335 -1000 11336 0 -11333 -11334 11335 -1000 -11337 0 -11333 -11334 11335 -1000 11338 0 c -1+1 --> 0 c ( b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ b^{10, 100}_0 ∧ p_1000) -> (-b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ -b^{10, 101}_0) c in CNF: c -b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ -p_1000 ∨ -b^{10, 101}_2 c -b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ -p_1000 ∨ -b^{10, 101}_1 c -b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ -p_1000 ∨ -b^{10, 101}_0 c in DIMACS: -11333 11334 -11335 -1000 -11336 0 -11333 11334 -11335 -1000 -11337 0 -11333 11334 -11335 -1000 -11338 0 c 0+1 --> 1 c (-b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ -b^{10, 100}_0 ∧ p_1000) -> (-b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ b^{10, 101}_0) c in CNF: c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ -p_1000 ∨ -b^{10, 101}_2 c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ -p_1000 ∨ -b^{10, 101}_1 c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ -p_1000 ∨ b^{10, 101}_0 c in DIMACS: 11333 11334 11335 -1000 -11336 0 11333 11334 11335 -1000 -11337 0 11333 11334 11335 -1000 11338 0 c 1+1 --> 2 c (-b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ b^{10, 100}_0 ∧ p_1000) -> (-b^{10, 101}_2 ∧ b^{10, 101}_1 ∧ -b^{10, 101}_0) c in CNF: c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ -p_1000 ∨ -b^{10, 101}_2 c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ -p_1000 ∨ b^{10, 101}_1 c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ -p_1000 ∨ -b^{10, 101}_0 c in DIMACS: 11333 11334 -11335 -1000 -11336 0 11333 11334 -11335 -1000 11337 0 11333 11334 -11335 -1000 -11338 0 c 2+1 --> break c (-b^{10, 100}_2 ∧ b^{10, 100}_1 ∧ -b^{10, 100}_0 ∧ p_1000) -> break c in CNF: c b^{10, 100}_2 ∨ -b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ -p_1000 ∨ break c in DIMACS: 11333 -11334 11335 -1000 1162 0 c 2-1 --> 1 c (-b^{10, 100}_2 ∧ b^{10, 100}_1 ∧ -b^{10, 100}_0 ∧ -p_1000) -> (-b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ b^{10, 101}_0) c in CNF: c b^{10, 100}_2 ∨ -b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ p_1000 ∨ -b^{10, 101}_2 c b^{10, 100}_2 ∨ -b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ p_1000 ∨ -b^{10, 101}_1 c b^{10, 100}_2 ∨ -b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ p_1000 ∨ b^{10, 101}_0 c in DIMACS: 11333 -11334 11335 1000 -11336 0 11333 -11334 11335 1000 -11337 0 11333 -11334 11335 1000 11338 0 c 1-1 --> 0 c (-b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ b^{10, 100}_0 ∧ -p_1000) -> (-b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ -b^{10, 101}_0) c in CNF: c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ p_1000 ∨ -b^{10, 101}_2 c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ p_1000 ∨ -b^{10, 101}_1 c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ p_1000 ∨ -b^{10, 101}_0 c in DIMACS: 11333 11334 -11335 1000 -11336 0 11333 11334 -11335 1000 -11337 0 11333 11334 -11335 1000 -11338 0 c 0-1 --> -1 c (-b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ -b^{10, 100}_0 ∧ -p_1000) -> ( b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ b^{10, 101}_0) c in CNF: c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ p_1000 ∨ b^{10, 101}_2 c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ p_1000 ∨ -b^{10, 101}_1 c b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ p_1000 ∨ b^{10, 101}_0 c in DIMACS: 11333 11334 11335 1000 11336 0 11333 11334 11335 1000 -11337 0 11333 11334 11335 1000 11338 0 c -1-1 --> -2 c ( b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ b^{10, 100}_0 ∧ -p_1000) -> ( b^{10, 101}_2 ∧ b^{10, 101}_1 ∧ -b^{10, 101}_0) c in CNF: c -b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ p_1000 ∨ b^{10, 101}_2 c -b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ p_1000 ∨ b^{10, 101}_1 c -b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ p_1000 ∨ -b^{10, 101}_0 c in DIMACS: -11333 11334 -11335 1000 11336 0 -11333 11334 -11335 1000 11337 0 -11333 11334 -11335 1000 -11338 0 c -2-1 --> break c ( b^{10, 100}_2 ∧ b^{10, 100}_1 ∧ -b^{10, 100}_0 ∧ -p_1000) -> break c in CNF: c -b^{10, 100}_2 ∨ -b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ p_1000 ∨ break c in DIMACS: -11333 -11334 11335 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 100}_2 ∧ -b^{10, 100}_1 ∧ -b^{10, 100}_0 ∧ true) c in CNF: c -b^{10, 100}_2 ∨ b^{10, 100}_1 ∨ b^{10, 100}_0 ∨ false c in DIMACS: -11333 11334 11335 0 c 3 does not represent an automaton state. c -(-b^{10, 100}_2 ∧ b^{10, 100}_1 ∧ b^{10, 100}_0 ∧ true) c in CNF: c b^{10, 100}_2 ∨ -b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ false c in DIMACS: 11333 -11334 -11335 0 c -3 does not represent an automaton state. c -( b^{10, 100}_2 ∧ b^{10, 100}_1 ∧ b^{10, 100}_0 ∧ true) c in CNF: c -b^{10, 100}_2 ∨ -b^{10, 100}_1 ∨ -b^{10, 100}_0 ∨ false c in DIMACS: -11333 -11334 -11335 0 c i = 101 c -2+1 --> -1 c ( b^{10, 101}_2 ∧ b^{10, 101}_1 ∧ -b^{10, 101}_0 ∧ p_1010) -> ( b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ b^{10, 102}_0) c in CNF: c -b^{10, 101}_2 ∨ -b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ -p_1010 ∨ b^{10, 102}_2 c -b^{10, 101}_2 ∨ -b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ -p_1010 ∨ -b^{10, 102}_1 c -b^{10, 101}_2 ∨ -b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ -p_1010 ∨ b^{10, 102}_0 c in DIMACS: -11336 -11337 11338 -1010 11339 0 -11336 -11337 11338 -1010 -11340 0 -11336 -11337 11338 -1010 11341 0 c -1+1 --> 0 c ( b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ b^{10, 101}_0 ∧ p_1010) -> (-b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ -b^{10, 102}_0) c in CNF: c -b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ -p_1010 ∨ -b^{10, 102}_2 c -b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ -p_1010 ∨ -b^{10, 102}_1 c -b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ -p_1010 ∨ -b^{10, 102}_0 c in DIMACS: -11336 11337 -11338 -1010 -11339 0 -11336 11337 -11338 -1010 -11340 0 -11336 11337 -11338 -1010 -11341 0 c 0+1 --> 1 c (-b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ -b^{10, 101}_0 ∧ p_1010) -> (-b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ b^{10, 102}_0) c in CNF: c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ -p_1010 ∨ -b^{10, 102}_2 c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ -p_1010 ∨ -b^{10, 102}_1 c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ -p_1010 ∨ b^{10, 102}_0 c in DIMACS: 11336 11337 11338 -1010 -11339 0 11336 11337 11338 -1010 -11340 0 11336 11337 11338 -1010 11341 0 c 1+1 --> 2 c (-b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ b^{10, 101}_0 ∧ p_1010) -> (-b^{10, 102}_2 ∧ b^{10, 102}_1 ∧ -b^{10, 102}_0) c in CNF: c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ -p_1010 ∨ -b^{10, 102}_2 c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ -p_1010 ∨ b^{10, 102}_1 c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ -p_1010 ∨ -b^{10, 102}_0 c in DIMACS: 11336 11337 -11338 -1010 -11339 0 11336 11337 -11338 -1010 11340 0 11336 11337 -11338 -1010 -11341 0 c 2+1 --> break c (-b^{10, 101}_2 ∧ b^{10, 101}_1 ∧ -b^{10, 101}_0 ∧ p_1010) -> break c in CNF: c b^{10, 101}_2 ∨ -b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ -p_1010 ∨ break c in DIMACS: 11336 -11337 11338 -1010 1162 0 c 2-1 --> 1 c (-b^{10, 101}_2 ∧ b^{10, 101}_1 ∧ -b^{10, 101}_0 ∧ -p_1010) -> (-b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ b^{10, 102}_0) c in CNF: c b^{10, 101}_2 ∨ -b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ p_1010 ∨ -b^{10, 102}_2 c b^{10, 101}_2 ∨ -b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ p_1010 ∨ -b^{10, 102}_1 c b^{10, 101}_2 ∨ -b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ p_1010 ∨ b^{10, 102}_0 c in DIMACS: 11336 -11337 11338 1010 -11339 0 11336 -11337 11338 1010 -11340 0 11336 -11337 11338 1010 11341 0 c 1-1 --> 0 c (-b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ b^{10, 101}_0 ∧ -p_1010) -> (-b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ -b^{10, 102}_0) c in CNF: c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ p_1010 ∨ -b^{10, 102}_2 c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ p_1010 ∨ -b^{10, 102}_1 c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ p_1010 ∨ -b^{10, 102}_0 c in DIMACS: 11336 11337 -11338 1010 -11339 0 11336 11337 -11338 1010 -11340 0 11336 11337 -11338 1010 -11341 0 c 0-1 --> -1 c (-b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ -b^{10, 101}_0 ∧ -p_1010) -> ( b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ b^{10, 102}_0) c in CNF: c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ p_1010 ∨ b^{10, 102}_2 c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ p_1010 ∨ -b^{10, 102}_1 c b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ p_1010 ∨ b^{10, 102}_0 c in DIMACS: 11336 11337 11338 1010 11339 0 11336 11337 11338 1010 -11340 0 11336 11337 11338 1010 11341 0 c -1-1 --> -2 c ( b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ b^{10, 101}_0 ∧ -p_1010) -> ( b^{10, 102}_2 ∧ b^{10, 102}_1 ∧ -b^{10, 102}_0) c in CNF: c -b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ p_1010 ∨ b^{10, 102}_2 c -b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ p_1010 ∨ b^{10, 102}_1 c -b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ p_1010 ∨ -b^{10, 102}_0 c in DIMACS: -11336 11337 -11338 1010 11339 0 -11336 11337 -11338 1010 11340 0 -11336 11337 -11338 1010 -11341 0 c -2-1 --> break c ( b^{10, 101}_2 ∧ b^{10, 101}_1 ∧ -b^{10, 101}_0 ∧ -p_1010) -> break c in CNF: c -b^{10, 101}_2 ∨ -b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ p_1010 ∨ break c in DIMACS: -11336 -11337 11338 1010 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 101}_2 ∧ -b^{10, 101}_1 ∧ -b^{10, 101}_0 ∧ true) c in CNF: c -b^{10, 101}_2 ∨ b^{10, 101}_1 ∨ b^{10, 101}_0 ∨ false c in DIMACS: -11336 11337 11338 0 c 3 does not represent an automaton state. c -(-b^{10, 101}_2 ∧ b^{10, 101}_1 ∧ b^{10, 101}_0 ∧ true) c in CNF: c b^{10, 101}_2 ∨ -b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ false c in DIMACS: 11336 -11337 -11338 0 c -3 does not represent an automaton state. c -( b^{10, 101}_2 ∧ b^{10, 101}_1 ∧ b^{10, 101}_0 ∧ true) c in CNF: c -b^{10, 101}_2 ∨ -b^{10, 101}_1 ∨ -b^{10, 101}_0 ∨ false c in DIMACS: -11336 -11337 -11338 0 c i = 102 c -2+1 --> -1 c ( b^{10, 102}_2 ∧ b^{10, 102}_1 ∧ -b^{10, 102}_0 ∧ p_1020) -> ( b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ b^{10, 103}_0) c in CNF: c -b^{10, 102}_2 ∨ -b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ -p_1020 ∨ b^{10, 103}_2 c -b^{10, 102}_2 ∨ -b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ -p_1020 ∨ -b^{10, 103}_1 c -b^{10, 102}_2 ∨ -b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ -p_1020 ∨ b^{10, 103}_0 c in DIMACS: -11339 -11340 11341 -1020 11342 0 -11339 -11340 11341 -1020 -11343 0 -11339 -11340 11341 -1020 11344 0 c -1+1 --> 0 c ( b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ b^{10, 102}_0 ∧ p_1020) -> (-b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ -b^{10, 103}_0) c in CNF: c -b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ -p_1020 ∨ -b^{10, 103}_2 c -b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ -p_1020 ∨ -b^{10, 103}_1 c -b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ -p_1020 ∨ -b^{10, 103}_0 c in DIMACS: -11339 11340 -11341 -1020 -11342 0 -11339 11340 -11341 -1020 -11343 0 -11339 11340 -11341 -1020 -11344 0 c 0+1 --> 1 c (-b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ -b^{10, 102}_0 ∧ p_1020) -> (-b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ b^{10, 103}_0) c in CNF: c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ -p_1020 ∨ -b^{10, 103}_2 c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ -p_1020 ∨ -b^{10, 103}_1 c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ -p_1020 ∨ b^{10, 103}_0 c in DIMACS: 11339 11340 11341 -1020 -11342 0 11339 11340 11341 -1020 -11343 0 11339 11340 11341 -1020 11344 0 c 1+1 --> 2 c (-b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ b^{10, 102}_0 ∧ p_1020) -> (-b^{10, 103}_2 ∧ b^{10, 103}_1 ∧ -b^{10, 103}_0) c in CNF: c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ -p_1020 ∨ -b^{10, 103}_2 c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ -p_1020 ∨ b^{10, 103}_1 c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ -p_1020 ∨ -b^{10, 103}_0 c in DIMACS: 11339 11340 -11341 -1020 -11342 0 11339 11340 -11341 -1020 11343 0 11339 11340 -11341 -1020 -11344 0 c 2+1 --> break c (-b^{10, 102}_2 ∧ b^{10, 102}_1 ∧ -b^{10, 102}_0 ∧ p_1020) -> break c in CNF: c b^{10, 102}_2 ∨ -b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ -p_1020 ∨ break c in DIMACS: 11339 -11340 11341 -1020 1162 0 c 2-1 --> 1 c (-b^{10, 102}_2 ∧ b^{10, 102}_1 ∧ -b^{10, 102}_0 ∧ -p_1020) -> (-b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ b^{10, 103}_0) c in CNF: c b^{10, 102}_2 ∨ -b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ p_1020 ∨ -b^{10, 103}_2 c b^{10, 102}_2 ∨ -b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ p_1020 ∨ -b^{10, 103}_1 c b^{10, 102}_2 ∨ -b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ p_1020 ∨ b^{10, 103}_0 c in DIMACS: 11339 -11340 11341 1020 -11342 0 11339 -11340 11341 1020 -11343 0 11339 -11340 11341 1020 11344 0 c 1-1 --> 0 c (-b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ b^{10, 102}_0 ∧ -p_1020) -> (-b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ -b^{10, 103}_0) c in CNF: c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ p_1020 ∨ -b^{10, 103}_2 c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ p_1020 ∨ -b^{10, 103}_1 c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ p_1020 ∨ -b^{10, 103}_0 c in DIMACS: 11339 11340 -11341 1020 -11342 0 11339 11340 -11341 1020 -11343 0 11339 11340 -11341 1020 -11344 0 c 0-1 --> -1 c (-b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ -b^{10, 102}_0 ∧ -p_1020) -> ( b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ b^{10, 103}_0) c in CNF: c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ p_1020 ∨ b^{10, 103}_2 c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ p_1020 ∨ -b^{10, 103}_1 c b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ p_1020 ∨ b^{10, 103}_0 c in DIMACS: 11339 11340 11341 1020 11342 0 11339 11340 11341 1020 -11343 0 11339 11340 11341 1020 11344 0 c -1-1 --> -2 c ( b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ b^{10, 102}_0 ∧ -p_1020) -> ( b^{10, 103}_2 ∧ b^{10, 103}_1 ∧ -b^{10, 103}_0) c in CNF: c -b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ p_1020 ∨ b^{10, 103}_2 c -b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ p_1020 ∨ b^{10, 103}_1 c -b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ p_1020 ∨ -b^{10, 103}_0 c in DIMACS: -11339 11340 -11341 1020 11342 0 -11339 11340 -11341 1020 11343 0 -11339 11340 -11341 1020 -11344 0 c -2-1 --> break c ( b^{10, 102}_2 ∧ b^{10, 102}_1 ∧ -b^{10, 102}_0 ∧ -p_1020) -> break c in CNF: c -b^{10, 102}_2 ∨ -b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ p_1020 ∨ break c in DIMACS: -11339 -11340 11341 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 102}_2 ∧ -b^{10, 102}_1 ∧ -b^{10, 102}_0 ∧ true) c in CNF: c -b^{10, 102}_2 ∨ b^{10, 102}_1 ∨ b^{10, 102}_0 ∨ false c in DIMACS: -11339 11340 11341 0 c 3 does not represent an automaton state. c -(-b^{10, 102}_2 ∧ b^{10, 102}_1 ∧ b^{10, 102}_0 ∧ true) c in CNF: c b^{10, 102}_2 ∨ -b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ false c in DIMACS: 11339 -11340 -11341 0 c -3 does not represent an automaton state. c -( b^{10, 102}_2 ∧ b^{10, 102}_1 ∧ b^{10, 102}_0 ∧ true) c in CNF: c -b^{10, 102}_2 ∨ -b^{10, 102}_1 ∨ -b^{10, 102}_0 ∨ false c in DIMACS: -11339 -11340 -11341 0 c i = 103 c -2+1 --> -1 c ( b^{10, 103}_2 ∧ b^{10, 103}_1 ∧ -b^{10, 103}_0 ∧ p_1030) -> ( b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ b^{10, 104}_0) c in CNF: c -b^{10, 103}_2 ∨ -b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ -p_1030 ∨ b^{10, 104}_2 c -b^{10, 103}_2 ∨ -b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ -p_1030 ∨ -b^{10, 104}_1 c -b^{10, 103}_2 ∨ -b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ -p_1030 ∨ b^{10, 104}_0 c in DIMACS: -11342 -11343 11344 -1030 11345 0 -11342 -11343 11344 -1030 -11346 0 -11342 -11343 11344 -1030 11347 0 c -1+1 --> 0 c ( b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ b^{10, 103}_0 ∧ p_1030) -> (-b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ -b^{10, 104}_0) c in CNF: c -b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ -p_1030 ∨ -b^{10, 104}_2 c -b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ -p_1030 ∨ -b^{10, 104}_1 c -b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ -p_1030 ∨ -b^{10, 104}_0 c in DIMACS: -11342 11343 -11344 -1030 -11345 0 -11342 11343 -11344 -1030 -11346 0 -11342 11343 -11344 -1030 -11347 0 c 0+1 --> 1 c (-b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ -b^{10, 103}_0 ∧ p_1030) -> (-b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ b^{10, 104}_0) c in CNF: c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ -p_1030 ∨ -b^{10, 104}_2 c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ -p_1030 ∨ -b^{10, 104}_1 c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ -p_1030 ∨ b^{10, 104}_0 c in DIMACS: 11342 11343 11344 -1030 -11345 0 11342 11343 11344 -1030 -11346 0 11342 11343 11344 -1030 11347 0 c 1+1 --> 2 c (-b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ b^{10, 103}_0 ∧ p_1030) -> (-b^{10, 104}_2 ∧ b^{10, 104}_1 ∧ -b^{10, 104}_0) c in CNF: c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ -p_1030 ∨ -b^{10, 104}_2 c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ -p_1030 ∨ b^{10, 104}_1 c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ -p_1030 ∨ -b^{10, 104}_0 c in DIMACS: 11342 11343 -11344 -1030 -11345 0 11342 11343 -11344 -1030 11346 0 11342 11343 -11344 -1030 -11347 0 c 2+1 --> break c (-b^{10, 103}_2 ∧ b^{10, 103}_1 ∧ -b^{10, 103}_0 ∧ p_1030) -> break c in CNF: c b^{10, 103}_2 ∨ -b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ -p_1030 ∨ break c in DIMACS: 11342 -11343 11344 -1030 1162 0 c 2-1 --> 1 c (-b^{10, 103}_2 ∧ b^{10, 103}_1 ∧ -b^{10, 103}_0 ∧ -p_1030) -> (-b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ b^{10, 104}_0) c in CNF: c b^{10, 103}_2 ∨ -b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ p_1030 ∨ -b^{10, 104}_2 c b^{10, 103}_2 ∨ -b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ p_1030 ∨ -b^{10, 104}_1 c b^{10, 103}_2 ∨ -b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ p_1030 ∨ b^{10, 104}_0 c in DIMACS: 11342 -11343 11344 1030 -11345 0 11342 -11343 11344 1030 -11346 0 11342 -11343 11344 1030 11347 0 c 1-1 --> 0 c (-b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ b^{10, 103}_0 ∧ -p_1030) -> (-b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ -b^{10, 104}_0) c in CNF: c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ p_1030 ∨ -b^{10, 104}_2 c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ p_1030 ∨ -b^{10, 104}_1 c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ p_1030 ∨ -b^{10, 104}_0 c in DIMACS: 11342 11343 -11344 1030 -11345 0 11342 11343 -11344 1030 -11346 0 11342 11343 -11344 1030 -11347 0 c 0-1 --> -1 c (-b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ -b^{10, 103}_0 ∧ -p_1030) -> ( b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ b^{10, 104}_0) c in CNF: c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ p_1030 ∨ b^{10, 104}_2 c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ p_1030 ∨ -b^{10, 104}_1 c b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ p_1030 ∨ b^{10, 104}_0 c in DIMACS: 11342 11343 11344 1030 11345 0 11342 11343 11344 1030 -11346 0 11342 11343 11344 1030 11347 0 c -1-1 --> -2 c ( b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ b^{10, 103}_0 ∧ -p_1030) -> ( b^{10, 104}_2 ∧ b^{10, 104}_1 ∧ -b^{10, 104}_0) c in CNF: c -b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ p_1030 ∨ b^{10, 104}_2 c -b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ p_1030 ∨ b^{10, 104}_1 c -b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ p_1030 ∨ -b^{10, 104}_0 c in DIMACS: -11342 11343 -11344 1030 11345 0 -11342 11343 -11344 1030 11346 0 -11342 11343 -11344 1030 -11347 0 c -2-1 --> break c ( b^{10, 103}_2 ∧ b^{10, 103}_1 ∧ -b^{10, 103}_0 ∧ -p_1030) -> break c in CNF: c -b^{10, 103}_2 ∨ -b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ p_1030 ∨ break c in DIMACS: -11342 -11343 11344 1030 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 103}_2 ∧ -b^{10, 103}_1 ∧ -b^{10, 103}_0 ∧ true) c in CNF: c -b^{10, 103}_2 ∨ b^{10, 103}_1 ∨ b^{10, 103}_0 ∨ false c in DIMACS: -11342 11343 11344 0 c 3 does not represent an automaton state. c -(-b^{10, 103}_2 ∧ b^{10, 103}_1 ∧ b^{10, 103}_0 ∧ true) c in CNF: c b^{10, 103}_2 ∨ -b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ false c in DIMACS: 11342 -11343 -11344 0 c -3 does not represent an automaton state. c -( b^{10, 103}_2 ∧ b^{10, 103}_1 ∧ b^{10, 103}_0 ∧ true) c in CNF: c -b^{10, 103}_2 ∨ -b^{10, 103}_1 ∨ -b^{10, 103}_0 ∨ false c in DIMACS: -11342 -11343 -11344 0 c i = 104 c -2+1 --> -1 c ( b^{10, 104}_2 ∧ b^{10, 104}_1 ∧ -b^{10, 104}_0 ∧ p_1040) -> ( b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ b^{10, 105}_0) c in CNF: c -b^{10, 104}_2 ∨ -b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ -p_1040 ∨ b^{10, 105}_2 c -b^{10, 104}_2 ∨ -b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ -p_1040 ∨ -b^{10, 105}_1 c -b^{10, 104}_2 ∨ -b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ -p_1040 ∨ b^{10, 105}_0 c in DIMACS: -11345 -11346 11347 -1040 11348 0 -11345 -11346 11347 -1040 -11349 0 -11345 -11346 11347 -1040 11350 0 c -1+1 --> 0 c ( b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ b^{10, 104}_0 ∧ p_1040) -> (-b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ -b^{10, 105}_0) c in CNF: c -b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ -p_1040 ∨ -b^{10, 105}_2 c -b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ -p_1040 ∨ -b^{10, 105}_1 c -b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ -p_1040 ∨ -b^{10, 105}_0 c in DIMACS: -11345 11346 -11347 -1040 -11348 0 -11345 11346 -11347 -1040 -11349 0 -11345 11346 -11347 -1040 -11350 0 c 0+1 --> 1 c (-b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ -b^{10, 104}_0 ∧ p_1040) -> (-b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ b^{10, 105}_0) c in CNF: c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ -p_1040 ∨ -b^{10, 105}_2 c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ -p_1040 ∨ -b^{10, 105}_1 c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ -p_1040 ∨ b^{10, 105}_0 c in DIMACS: 11345 11346 11347 -1040 -11348 0 11345 11346 11347 -1040 -11349 0 11345 11346 11347 -1040 11350 0 c 1+1 --> 2 c (-b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ b^{10, 104}_0 ∧ p_1040) -> (-b^{10, 105}_2 ∧ b^{10, 105}_1 ∧ -b^{10, 105}_0) c in CNF: c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ -p_1040 ∨ -b^{10, 105}_2 c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ -p_1040 ∨ b^{10, 105}_1 c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ -p_1040 ∨ -b^{10, 105}_0 c in DIMACS: 11345 11346 -11347 -1040 -11348 0 11345 11346 -11347 -1040 11349 0 11345 11346 -11347 -1040 -11350 0 c 2+1 --> break c (-b^{10, 104}_2 ∧ b^{10, 104}_1 ∧ -b^{10, 104}_0 ∧ p_1040) -> break c in CNF: c b^{10, 104}_2 ∨ -b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ -p_1040 ∨ break c in DIMACS: 11345 -11346 11347 -1040 1162 0 c 2-1 --> 1 c (-b^{10, 104}_2 ∧ b^{10, 104}_1 ∧ -b^{10, 104}_0 ∧ -p_1040) -> (-b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ b^{10, 105}_0) c in CNF: c b^{10, 104}_2 ∨ -b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ p_1040 ∨ -b^{10, 105}_2 c b^{10, 104}_2 ∨ -b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ p_1040 ∨ -b^{10, 105}_1 c b^{10, 104}_2 ∨ -b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ p_1040 ∨ b^{10, 105}_0 c in DIMACS: 11345 -11346 11347 1040 -11348 0 11345 -11346 11347 1040 -11349 0 11345 -11346 11347 1040 11350 0 c 1-1 --> 0 c (-b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ b^{10, 104}_0 ∧ -p_1040) -> (-b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ -b^{10, 105}_0) c in CNF: c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ p_1040 ∨ -b^{10, 105}_2 c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ p_1040 ∨ -b^{10, 105}_1 c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ p_1040 ∨ -b^{10, 105}_0 c in DIMACS: 11345 11346 -11347 1040 -11348 0 11345 11346 -11347 1040 -11349 0 11345 11346 -11347 1040 -11350 0 c 0-1 --> -1 c (-b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ -b^{10, 104}_0 ∧ -p_1040) -> ( b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ b^{10, 105}_0) c in CNF: c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ p_1040 ∨ b^{10, 105}_2 c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ p_1040 ∨ -b^{10, 105}_1 c b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ p_1040 ∨ b^{10, 105}_0 c in DIMACS: 11345 11346 11347 1040 11348 0 11345 11346 11347 1040 -11349 0 11345 11346 11347 1040 11350 0 c -1-1 --> -2 c ( b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ b^{10, 104}_0 ∧ -p_1040) -> ( b^{10, 105}_2 ∧ b^{10, 105}_1 ∧ -b^{10, 105}_0) c in CNF: c -b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ p_1040 ∨ b^{10, 105}_2 c -b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ p_1040 ∨ b^{10, 105}_1 c -b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ p_1040 ∨ -b^{10, 105}_0 c in DIMACS: -11345 11346 -11347 1040 11348 0 -11345 11346 -11347 1040 11349 0 -11345 11346 -11347 1040 -11350 0 c -2-1 --> break c ( b^{10, 104}_2 ∧ b^{10, 104}_1 ∧ -b^{10, 104}_0 ∧ -p_1040) -> break c in CNF: c -b^{10, 104}_2 ∨ -b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ p_1040 ∨ break c in DIMACS: -11345 -11346 11347 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 104}_2 ∧ -b^{10, 104}_1 ∧ -b^{10, 104}_0 ∧ true) c in CNF: c -b^{10, 104}_2 ∨ b^{10, 104}_1 ∨ b^{10, 104}_0 ∨ false c in DIMACS: -11345 11346 11347 0 c 3 does not represent an automaton state. c -(-b^{10, 104}_2 ∧ b^{10, 104}_1 ∧ b^{10, 104}_0 ∧ true) c in CNF: c b^{10, 104}_2 ∨ -b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ false c in DIMACS: 11345 -11346 -11347 0 c -3 does not represent an automaton state. c -( b^{10, 104}_2 ∧ b^{10, 104}_1 ∧ b^{10, 104}_0 ∧ true) c in CNF: c -b^{10, 104}_2 ∨ -b^{10, 104}_1 ∨ -b^{10, 104}_0 ∨ false c in DIMACS: -11345 -11346 -11347 0 c i = 105 c -2+1 --> -1 c ( b^{10, 105}_2 ∧ b^{10, 105}_1 ∧ -b^{10, 105}_0 ∧ p_1050) -> ( b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ b^{10, 106}_0) c in CNF: c -b^{10, 105}_2 ∨ -b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ -p_1050 ∨ b^{10, 106}_2 c -b^{10, 105}_2 ∨ -b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ -p_1050 ∨ -b^{10, 106}_1 c -b^{10, 105}_2 ∨ -b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ -p_1050 ∨ b^{10, 106}_0 c in DIMACS: -11348 -11349 11350 -1050 11351 0 -11348 -11349 11350 -1050 -11352 0 -11348 -11349 11350 -1050 11353 0 c -1+1 --> 0 c ( b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ b^{10, 105}_0 ∧ p_1050) -> (-b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ -b^{10, 106}_0) c in CNF: c -b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ -p_1050 ∨ -b^{10, 106}_2 c -b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ -p_1050 ∨ -b^{10, 106}_1 c -b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ -p_1050 ∨ -b^{10, 106}_0 c in DIMACS: -11348 11349 -11350 -1050 -11351 0 -11348 11349 -11350 -1050 -11352 0 -11348 11349 -11350 -1050 -11353 0 c 0+1 --> 1 c (-b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ -b^{10, 105}_0 ∧ p_1050) -> (-b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ b^{10, 106}_0) c in CNF: c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ -p_1050 ∨ -b^{10, 106}_2 c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ -p_1050 ∨ -b^{10, 106}_1 c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ -p_1050 ∨ b^{10, 106}_0 c in DIMACS: 11348 11349 11350 -1050 -11351 0 11348 11349 11350 -1050 -11352 0 11348 11349 11350 -1050 11353 0 c 1+1 --> 2 c (-b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ b^{10, 105}_0 ∧ p_1050) -> (-b^{10, 106}_2 ∧ b^{10, 106}_1 ∧ -b^{10, 106}_0) c in CNF: c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ -p_1050 ∨ -b^{10, 106}_2 c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ -p_1050 ∨ b^{10, 106}_1 c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ -p_1050 ∨ -b^{10, 106}_0 c in DIMACS: 11348 11349 -11350 -1050 -11351 0 11348 11349 -11350 -1050 11352 0 11348 11349 -11350 -1050 -11353 0 c 2+1 --> break c (-b^{10, 105}_2 ∧ b^{10, 105}_1 ∧ -b^{10, 105}_0 ∧ p_1050) -> break c in CNF: c b^{10, 105}_2 ∨ -b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ -p_1050 ∨ break c in DIMACS: 11348 -11349 11350 -1050 1162 0 c 2-1 --> 1 c (-b^{10, 105}_2 ∧ b^{10, 105}_1 ∧ -b^{10, 105}_0 ∧ -p_1050) -> (-b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ b^{10, 106}_0) c in CNF: c b^{10, 105}_2 ∨ -b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ p_1050 ∨ -b^{10, 106}_2 c b^{10, 105}_2 ∨ -b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ p_1050 ∨ -b^{10, 106}_1 c b^{10, 105}_2 ∨ -b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ p_1050 ∨ b^{10, 106}_0 c in DIMACS: 11348 -11349 11350 1050 -11351 0 11348 -11349 11350 1050 -11352 0 11348 -11349 11350 1050 11353 0 c 1-1 --> 0 c (-b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ b^{10, 105}_0 ∧ -p_1050) -> (-b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ -b^{10, 106}_0) c in CNF: c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ p_1050 ∨ -b^{10, 106}_2 c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ p_1050 ∨ -b^{10, 106}_1 c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ p_1050 ∨ -b^{10, 106}_0 c in DIMACS: 11348 11349 -11350 1050 -11351 0 11348 11349 -11350 1050 -11352 0 11348 11349 -11350 1050 -11353 0 c 0-1 --> -1 c (-b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ -b^{10, 105}_0 ∧ -p_1050) -> ( b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ b^{10, 106}_0) c in CNF: c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ p_1050 ∨ b^{10, 106}_2 c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ p_1050 ∨ -b^{10, 106}_1 c b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ p_1050 ∨ b^{10, 106}_0 c in DIMACS: 11348 11349 11350 1050 11351 0 11348 11349 11350 1050 -11352 0 11348 11349 11350 1050 11353 0 c -1-1 --> -2 c ( b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ b^{10, 105}_0 ∧ -p_1050) -> ( b^{10, 106}_2 ∧ b^{10, 106}_1 ∧ -b^{10, 106}_0) c in CNF: c -b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ p_1050 ∨ b^{10, 106}_2 c -b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ p_1050 ∨ b^{10, 106}_1 c -b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ p_1050 ∨ -b^{10, 106}_0 c in DIMACS: -11348 11349 -11350 1050 11351 0 -11348 11349 -11350 1050 11352 0 -11348 11349 -11350 1050 -11353 0 c -2-1 --> break c ( b^{10, 105}_2 ∧ b^{10, 105}_1 ∧ -b^{10, 105}_0 ∧ -p_1050) -> break c in CNF: c -b^{10, 105}_2 ∨ -b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ p_1050 ∨ break c in DIMACS: -11348 -11349 11350 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 105}_2 ∧ -b^{10, 105}_1 ∧ -b^{10, 105}_0 ∧ true) c in CNF: c -b^{10, 105}_2 ∨ b^{10, 105}_1 ∨ b^{10, 105}_0 ∨ false c in DIMACS: -11348 11349 11350 0 c 3 does not represent an automaton state. c -(-b^{10, 105}_2 ∧ b^{10, 105}_1 ∧ b^{10, 105}_0 ∧ true) c in CNF: c b^{10, 105}_2 ∨ -b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ false c in DIMACS: 11348 -11349 -11350 0 c -3 does not represent an automaton state. c -( b^{10, 105}_2 ∧ b^{10, 105}_1 ∧ b^{10, 105}_0 ∧ true) c in CNF: c -b^{10, 105}_2 ∨ -b^{10, 105}_1 ∨ -b^{10, 105}_0 ∨ false c in DIMACS: -11348 -11349 -11350 0 c i = 106 c -2+1 --> -1 c ( b^{10, 106}_2 ∧ b^{10, 106}_1 ∧ -b^{10, 106}_0 ∧ p_1060) -> ( b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ b^{10, 107}_0) c in CNF: c -b^{10, 106}_2 ∨ -b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ -p_1060 ∨ b^{10, 107}_2 c -b^{10, 106}_2 ∨ -b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ -p_1060 ∨ -b^{10, 107}_1 c -b^{10, 106}_2 ∨ -b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ -p_1060 ∨ b^{10, 107}_0 c in DIMACS: -11351 -11352 11353 -1060 11354 0 -11351 -11352 11353 -1060 -11355 0 -11351 -11352 11353 -1060 11356 0 c -1+1 --> 0 c ( b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ b^{10, 106}_0 ∧ p_1060) -> (-b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ -b^{10, 107}_0) c in CNF: c -b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ -p_1060 ∨ -b^{10, 107}_2 c -b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ -p_1060 ∨ -b^{10, 107}_1 c -b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ -p_1060 ∨ -b^{10, 107}_0 c in DIMACS: -11351 11352 -11353 -1060 -11354 0 -11351 11352 -11353 -1060 -11355 0 -11351 11352 -11353 -1060 -11356 0 c 0+1 --> 1 c (-b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ -b^{10, 106}_0 ∧ p_1060) -> (-b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ b^{10, 107}_0) c in CNF: c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ -p_1060 ∨ -b^{10, 107}_2 c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ -p_1060 ∨ -b^{10, 107}_1 c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ -p_1060 ∨ b^{10, 107}_0 c in DIMACS: 11351 11352 11353 -1060 -11354 0 11351 11352 11353 -1060 -11355 0 11351 11352 11353 -1060 11356 0 c 1+1 --> 2 c (-b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ b^{10, 106}_0 ∧ p_1060) -> (-b^{10, 107}_2 ∧ b^{10, 107}_1 ∧ -b^{10, 107}_0) c in CNF: c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ -p_1060 ∨ -b^{10, 107}_2 c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ -p_1060 ∨ b^{10, 107}_1 c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ -p_1060 ∨ -b^{10, 107}_0 c in DIMACS: 11351 11352 -11353 -1060 -11354 0 11351 11352 -11353 -1060 11355 0 11351 11352 -11353 -1060 -11356 0 c 2+1 --> break c (-b^{10, 106}_2 ∧ b^{10, 106}_1 ∧ -b^{10, 106}_0 ∧ p_1060) -> break c in CNF: c b^{10, 106}_2 ∨ -b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ -p_1060 ∨ break c in DIMACS: 11351 -11352 11353 -1060 1162 0 c 2-1 --> 1 c (-b^{10, 106}_2 ∧ b^{10, 106}_1 ∧ -b^{10, 106}_0 ∧ -p_1060) -> (-b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ b^{10, 107}_0) c in CNF: c b^{10, 106}_2 ∨ -b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ p_1060 ∨ -b^{10, 107}_2 c b^{10, 106}_2 ∨ -b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ p_1060 ∨ -b^{10, 107}_1 c b^{10, 106}_2 ∨ -b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ p_1060 ∨ b^{10, 107}_0 c in DIMACS: 11351 -11352 11353 1060 -11354 0 11351 -11352 11353 1060 -11355 0 11351 -11352 11353 1060 11356 0 c 1-1 --> 0 c (-b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ b^{10, 106}_0 ∧ -p_1060) -> (-b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ -b^{10, 107}_0) c in CNF: c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ p_1060 ∨ -b^{10, 107}_2 c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ p_1060 ∨ -b^{10, 107}_1 c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ p_1060 ∨ -b^{10, 107}_0 c in DIMACS: 11351 11352 -11353 1060 -11354 0 11351 11352 -11353 1060 -11355 0 11351 11352 -11353 1060 -11356 0 c 0-1 --> -1 c (-b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ -b^{10, 106}_0 ∧ -p_1060) -> ( b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ b^{10, 107}_0) c in CNF: c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ p_1060 ∨ b^{10, 107}_2 c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ p_1060 ∨ -b^{10, 107}_1 c b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ p_1060 ∨ b^{10, 107}_0 c in DIMACS: 11351 11352 11353 1060 11354 0 11351 11352 11353 1060 -11355 0 11351 11352 11353 1060 11356 0 c -1-1 --> -2 c ( b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ b^{10, 106}_0 ∧ -p_1060) -> ( b^{10, 107}_2 ∧ b^{10, 107}_1 ∧ -b^{10, 107}_0) c in CNF: c -b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ p_1060 ∨ b^{10, 107}_2 c -b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ p_1060 ∨ b^{10, 107}_1 c -b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ p_1060 ∨ -b^{10, 107}_0 c in DIMACS: -11351 11352 -11353 1060 11354 0 -11351 11352 -11353 1060 11355 0 -11351 11352 -11353 1060 -11356 0 c -2-1 --> break c ( b^{10, 106}_2 ∧ b^{10, 106}_1 ∧ -b^{10, 106}_0 ∧ -p_1060) -> break c in CNF: c -b^{10, 106}_2 ∨ -b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ p_1060 ∨ break c in DIMACS: -11351 -11352 11353 1060 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 106}_2 ∧ -b^{10, 106}_1 ∧ -b^{10, 106}_0 ∧ true) c in CNF: c -b^{10, 106}_2 ∨ b^{10, 106}_1 ∨ b^{10, 106}_0 ∨ false c in DIMACS: -11351 11352 11353 0 c 3 does not represent an automaton state. c -(-b^{10, 106}_2 ∧ b^{10, 106}_1 ∧ b^{10, 106}_0 ∧ true) c in CNF: c b^{10, 106}_2 ∨ -b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ false c in DIMACS: 11351 -11352 -11353 0 c -3 does not represent an automaton state. c -( b^{10, 106}_2 ∧ b^{10, 106}_1 ∧ b^{10, 106}_0 ∧ true) c in CNF: c -b^{10, 106}_2 ∨ -b^{10, 106}_1 ∨ -b^{10, 106}_0 ∨ false c in DIMACS: -11351 -11352 -11353 0 c i = 107 c -2+1 --> -1 c ( b^{10, 107}_2 ∧ b^{10, 107}_1 ∧ -b^{10, 107}_0 ∧ p_1070) -> ( b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ b^{10, 108}_0) c in CNF: c -b^{10, 107}_2 ∨ -b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ -p_1070 ∨ b^{10, 108}_2 c -b^{10, 107}_2 ∨ -b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ -p_1070 ∨ -b^{10, 108}_1 c -b^{10, 107}_2 ∨ -b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ -p_1070 ∨ b^{10, 108}_0 c in DIMACS: -11354 -11355 11356 -1070 11357 0 -11354 -11355 11356 -1070 -11358 0 -11354 -11355 11356 -1070 11359 0 c -1+1 --> 0 c ( b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ b^{10, 107}_0 ∧ p_1070) -> (-b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ -b^{10, 108}_0) c in CNF: c -b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ -p_1070 ∨ -b^{10, 108}_2 c -b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ -p_1070 ∨ -b^{10, 108}_1 c -b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ -p_1070 ∨ -b^{10, 108}_0 c in DIMACS: -11354 11355 -11356 -1070 -11357 0 -11354 11355 -11356 -1070 -11358 0 -11354 11355 -11356 -1070 -11359 0 c 0+1 --> 1 c (-b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ -b^{10, 107}_0 ∧ p_1070) -> (-b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ b^{10, 108}_0) c in CNF: c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ -p_1070 ∨ -b^{10, 108}_2 c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ -p_1070 ∨ -b^{10, 108}_1 c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ -p_1070 ∨ b^{10, 108}_0 c in DIMACS: 11354 11355 11356 -1070 -11357 0 11354 11355 11356 -1070 -11358 0 11354 11355 11356 -1070 11359 0 c 1+1 --> 2 c (-b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ b^{10, 107}_0 ∧ p_1070) -> (-b^{10, 108}_2 ∧ b^{10, 108}_1 ∧ -b^{10, 108}_0) c in CNF: c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ -p_1070 ∨ -b^{10, 108}_2 c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ -p_1070 ∨ b^{10, 108}_1 c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ -p_1070 ∨ -b^{10, 108}_0 c in DIMACS: 11354 11355 -11356 -1070 -11357 0 11354 11355 -11356 -1070 11358 0 11354 11355 -11356 -1070 -11359 0 c 2+1 --> break c (-b^{10, 107}_2 ∧ b^{10, 107}_1 ∧ -b^{10, 107}_0 ∧ p_1070) -> break c in CNF: c b^{10, 107}_2 ∨ -b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ -p_1070 ∨ break c in DIMACS: 11354 -11355 11356 -1070 1162 0 c 2-1 --> 1 c (-b^{10, 107}_2 ∧ b^{10, 107}_1 ∧ -b^{10, 107}_0 ∧ -p_1070) -> (-b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ b^{10, 108}_0) c in CNF: c b^{10, 107}_2 ∨ -b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ p_1070 ∨ -b^{10, 108}_2 c b^{10, 107}_2 ∨ -b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ p_1070 ∨ -b^{10, 108}_1 c b^{10, 107}_2 ∨ -b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ p_1070 ∨ b^{10, 108}_0 c in DIMACS: 11354 -11355 11356 1070 -11357 0 11354 -11355 11356 1070 -11358 0 11354 -11355 11356 1070 11359 0 c 1-1 --> 0 c (-b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ b^{10, 107}_0 ∧ -p_1070) -> (-b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ -b^{10, 108}_0) c in CNF: c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ p_1070 ∨ -b^{10, 108}_2 c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ p_1070 ∨ -b^{10, 108}_1 c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ p_1070 ∨ -b^{10, 108}_0 c in DIMACS: 11354 11355 -11356 1070 -11357 0 11354 11355 -11356 1070 -11358 0 11354 11355 -11356 1070 -11359 0 c 0-1 --> -1 c (-b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ -b^{10, 107}_0 ∧ -p_1070) -> ( b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ b^{10, 108}_0) c in CNF: c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ p_1070 ∨ b^{10, 108}_2 c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ p_1070 ∨ -b^{10, 108}_1 c b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ p_1070 ∨ b^{10, 108}_0 c in DIMACS: 11354 11355 11356 1070 11357 0 11354 11355 11356 1070 -11358 0 11354 11355 11356 1070 11359 0 c -1-1 --> -2 c ( b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ b^{10, 107}_0 ∧ -p_1070) -> ( b^{10, 108}_2 ∧ b^{10, 108}_1 ∧ -b^{10, 108}_0) c in CNF: c -b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ p_1070 ∨ b^{10, 108}_2 c -b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ p_1070 ∨ b^{10, 108}_1 c -b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ p_1070 ∨ -b^{10, 108}_0 c in DIMACS: -11354 11355 -11356 1070 11357 0 -11354 11355 -11356 1070 11358 0 -11354 11355 -11356 1070 -11359 0 c -2-1 --> break c ( b^{10, 107}_2 ∧ b^{10, 107}_1 ∧ -b^{10, 107}_0 ∧ -p_1070) -> break c in CNF: c -b^{10, 107}_2 ∨ -b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ p_1070 ∨ break c in DIMACS: -11354 -11355 11356 1070 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 107}_2 ∧ -b^{10, 107}_1 ∧ -b^{10, 107}_0 ∧ true) c in CNF: c -b^{10, 107}_2 ∨ b^{10, 107}_1 ∨ b^{10, 107}_0 ∨ false c in DIMACS: -11354 11355 11356 0 c 3 does not represent an automaton state. c -(-b^{10, 107}_2 ∧ b^{10, 107}_1 ∧ b^{10, 107}_0 ∧ true) c in CNF: c b^{10, 107}_2 ∨ -b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ false c in DIMACS: 11354 -11355 -11356 0 c -3 does not represent an automaton state. c -( b^{10, 107}_2 ∧ b^{10, 107}_1 ∧ b^{10, 107}_0 ∧ true) c in CNF: c -b^{10, 107}_2 ∨ -b^{10, 107}_1 ∨ -b^{10, 107}_0 ∨ false c in DIMACS: -11354 -11355 -11356 0 c i = 108 c -2+1 --> -1 c ( b^{10, 108}_2 ∧ b^{10, 108}_1 ∧ -b^{10, 108}_0 ∧ p_1080) -> ( b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ b^{10, 109}_0) c in CNF: c -b^{10, 108}_2 ∨ -b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ -p_1080 ∨ b^{10, 109}_2 c -b^{10, 108}_2 ∨ -b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ -p_1080 ∨ -b^{10, 109}_1 c -b^{10, 108}_2 ∨ -b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ -p_1080 ∨ b^{10, 109}_0 c in DIMACS: -11357 -11358 11359 -1080 11360 0 -11357 -11358 11359 -1080 -11361 0 -11357 -11358 11359 -1080 11362 0 c -1+1 --> 0 c ( b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ b^{10, 108}_0 ∧ p_1080) -> (-b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ -b^{10, 109}_0) c in CNF: c -b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ -p_1080 ∨ -b^{10, 109}_2 c -b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ -p_1080 ∨ -b^{10, 109}_1 c -b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ -p_1080 ∨ -b^{10, 109}_0 c in DIMACS: -11357 11358 -11359 -1080 -11360 0 -11357 11358 -11359 -1080 -11361 0 -11357 11358 -11359 -1080 -11362 0 c 0+1 --> 1 c (-b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ -b^{10, 108}_0 ∧ p_1080) -> (-b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ b^{10, 109}_0) c in CNF: c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ -p_1080 ∨ -b^{10, 109}_2 c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ -p_1080 ∨ -b^{10, 109}_1 c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ -p_1080 ∨ b^{10, 109}_0 c in DIMACS: 11357 11358 11359 -1080 -11360 0 11357 11358 11359 -1080 -11361 0 11357 11358 11359 -1080 11362 0 c 1+1 --> 2 c (-b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ b^{10, 108}_0 ∧ p_1080) -> (-b^{10, 109}_2 ∧ b^{10, 109}_1 ∧ -b^{10, 109}_0) c in CNF: c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ -p_1080 ∨ -b^{10, 109}_2 c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ -p_1080 ∨ b^{10, 109}_1 c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ -p_1080 ∨ -b^{10, 109}_0 c in DIMACS: 11357 11358 -11359 -1080 -11360 0 11357 11358 -11359 -1080 11361 0 11357 11358 -11359 -1080 -11362 0 c 2+1 --> break c (-b^{10, 108}_2 ∧ b^{10, 108}_1 ∧ -b^{10, 108}_0 ∧ p_1080) -> break c in CNF: c b^{10, 108}_2 ∨ -b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ -p_1080 ∨ break c in DIMACS: 11357 -11358 11359 -1080 1162 0 c 2-1 --> 1 c (-b^{10, 108}_2 ∧ b^{10, 108}_1 ∧ -b^{10, 108}_0 ∧ -p_1080) -> (-b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ b^{10, 109}_0) c in CNF: c b^{10, 108}_2 ∨ -b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ p_1080 ∨ -b^{10, 109}_2 c b^{10, 108}_2 ∨ -b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ p_1080 ∨ -b^{10, 109}_1 c b^{10, 108}_2 ∨ -b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ p_1080 ∨ b^{10, 109}_0 c in DIMACS: 11357 -11358 11359 1080 -11360 0 11357 -11358 11359 1080 -11361 0 11357 -11358 11359 1080 11362 0 c 1-1 --> 0 c (-b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ b^{10, 108}_0 ∧ -p_1080) -> (-b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ -b^{10, 109}_0) c in CNF: c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ p_1080 ∨ -b^{10, 109}_2 c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ p_1080 ∨ -b^{10, 109}_1 c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ p_1080 ∨ -b^{10, 109}_0 c in DIMACS: 11357 11358 -11359 1080 -11360 0 11357 11358 -11359 1080 -11361 0 11357 11358 -11359 1080 -11362 0 c 0-1 --> -1 c (-b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ -b^{10, 108}_0 ∧ -p_1080) -> ( b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ b^{10, 109}_0) c in CNF: c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ p_1080 ∨ b^{10, 109}_2 c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ p_1080 ∨ -b^{10, 109}_1 c b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ p_1080 ∨ b^{10, 109}_0 c in DIMACS: 11357 11358 11359 1080 11360 0 11357 11358 11359 1080 -11361 0 11357 11358 11359 1080 11362 0 c -1-1 --> -2 c ( b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ b^{10, 108}_0 ∧ -p_1080) -> ( b^{10, 109}_2 ∧ b^{10, 109}_1 ∧ -b^{10, 109}_0) c in CNF: c -b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ p_1080 ∨ b^{10, 109}_2 c -b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ p_1080 ∨ b^{10, 109}_1 c -b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ p_1080 ∨ -b^{10, 109}_0 c in DIMACS: -11357 11358 -11359 1080 11360 0 -11357 11358 -11359 1080 11361 0 -11357 11358 -11359 1080 -11362 0 c -2-1 --> break c ( b^{10, 108}_2 ∧ b^{10, 108}_1 ∧ -b^{10, 108}_0 ∧ -p_1080) -> break c in CNF: c -b^{10, 108}_2 ∨ -b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ p_1080 ∨ break c in DIMACS: -11357 -11358 11359 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 108}_2 ∧ -b^{10, 108}_1 ∧ -b^{10, 108}_0 ∧ true) c in CNF: c -b^{10, 108}_2 ∨ b^{10, 108}_1 ∨ b^{10, 108}_0 ∨ false c in DIMACS: -11357 11358 11359 0 c 3 does not represent an automaton state. c -(-b^{10, 108}_2 ∧ b^{10, 108}_1 ∧ b^{10, 108}_0 ∧ true) c in CNF: c b^{10, 108}_2 ∨ -b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ false c in DIMACS: 11357 -11358 -11359 0 c -3 does not represent an automaton state. c -( b^{10, 108}_2 ∧ b^{10, 108}_1 ∧ b^{10, 108}_0 ∧ true) c in CNF: c -b^{10, 108}_2 ∨ -b^{10, 108}_1 ∨ -b^{10, 108}_0 ∨ false c in DIMACS: -11357 -11358 -11359 0 c i = 109 c -2+1 --> -1 c ( b^{10, 109}_2 ∧ b^{10, 109}_1 ∧ -b^{10, 109}_0 ∧ p_1090) -> ( b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ b^{10, 110}_0) c in CNF: c -b^{10, 109}_2 ∨ -b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ -p_1090 ∨ b^{10, 110}_2 c -b^{10, 109}_2 ∨ -b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ -p_1090 ∨ -b^{10, 110}_1 c -b^{10, 109}_2 ∨ -b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ -p_1090 ∨ b^{10, 110}_0 c in DIMACS: -11360 -11361 11362 -1090 11363 0 -11360 -11361 11362 -1090 -11364 0 -11360 -11361 11362 -1090 11365 0 c -1+1 --> 0 c ( b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ b^{10, 109}_0 ∧ p_1090) -> (-b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ -b^{10, 110}_0) c in CNF: c -b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ -p_1090 ∨ -b^{10, 110}_2 c -b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ -p_1090 ∨ -b^{10, 110}_1 c -b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ -p_1090 ∨ -b^{10, 110}_0 c in DIMACS: -11360 11361 -11362 -1090 -11363 0 -11360 11361 -11362 -1090 -11364 0 -11360 11361 -11362 -1090 -11365 0 c 0+1 --> 1 c (-b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ -b^{10, 109}_0 ∧ p_1090) -> (-b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ b^{10, 110}_0) c in CNF: c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ -p_1090 ∨ -b^{10, 110}_2 c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ -p_1090 ∨ -b^{10, 110}_1 c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ -p_1090 ∨ b^{10, 110}_0 c in DIMACS: 11360 11361 11362 -1090 -11363 0 11360 11361 11362 -1090 -11364 0 11360 11361 11362 -1090 11365 0 c 1+1 --> 2 c (-b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ b^{10, 109}_0 ∧ p_1090) -> (-b^{10, 110}_2 ∧ b^{10, 110}_1 ∧ -b^{10, 110}_0) c in CNF: c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ -p_1090 ∨ -b^{10, 110}_2 c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ -p_1090 ∨ b^{10, 110}_1 c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ -p_1090 ∨ -b^{10, 110}_0 c in DIMACS: 11360 11361 -11362 -1090 -11363 0 11360 11361 -11362 -1090 11364 0 11360 11361 -11362 -1090 -11365 0 c 2+1 --> break c (-b^{10, 109}_2 ∧ b^{10, 109}_1 ∧ -b^{10, 109}_0 ∧ p_1090) -> break c in CNF: c b^{10, 109}_2 ∨ -b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ -p_1090 ∨ break c in DIMACS: 11360 -11361 11362 -1090 1162 0 c 2-1 --> 1 c (-b^{10, 109}_2 ∧ b^{10, 109}_1 ∧ -b^{10, 109}_0 ∧ -p_1090) -> (-b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ b^{10, 110}_0) c in CNF: c b^{10, 109}_2 ∨ -b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ p_1090 ∨ -b^{10, 110}_2 c b^{10, 109}_2 ∨ -b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ p_1090 ∨ -b^{10, 110}_1 c b^{10, 109}_2 ∨ -b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ p_1090 ∨ b^{10, 110}_0 c in DIMACS: 11360 -11361 11362 1090 -11363 0 11360 -11361 11362 1090 -11364 0 11360 -11361 11362 1090 11365 0 c 1-1 --> 0 c (-b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ b^{10, 109}_0 ∧ -p_1090) -> (-b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ -b^{10, 110}_0) c in CNF: c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ p_1090 ∨ -b^{10, 110}_2 c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ p_1090 ∨ -b^{10, 110}_1 c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ p_1090 ∨ -b^{10, 110}_0 c in DIMACS: 11360 11361 -11362 1090 -11363 0 11360 11361 -11362 1090 -11364 0 11360 11361 -11362 1090 -11365 0 c 0-1 --> -1 c (-b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ -b^{10, 109}_0 ∧ -p_1090) -> ( b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ b^{10, 110}_0) c in CNF: c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ p_1090 ∨ b^{10, 110}_2 c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ p_1090 ∨ -b^{10, 110}_1 c b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ p_1090 ∨ b^{10, 110}_0 c in DIMACS: 11360 11361 11362 1090 11363 0 11360 11361 11362 1090 -11364 0 11360 11361 11362 1090 11365 0 c -1-1 --> -2 c ( b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ b^{10, 109}_0 ∧ -p_1090) -> ( b^{10, 110}_2 ∧ b^{10, 110}_1 ∧ -b^{10, 110}_0) c in CNF: c -b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ p_1090 ∨ b^{10, 110}_2 c -b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ p_1090 ∨ b^{10, 110}_1 c -b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ p_1090 ∨ -b^{10, 110}_0 c in DIMACS: -11360 11361 -11362 1090 11363 0 -11360 11361 -11362 1090 11364 0 -11360 11361 -11362 1090 -11365 0 c -2-1 --> break c ( b^{10, 109}_2 ∧ b^{10, 109}_1 ∧ -b^{10, 109}_0 ∧ -p_1090) -> break c in CNF: c -b^{10, 109}_2 ∨ -b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ p_1090 ∨ break c in DIMACS: -11360 -11361 11362 1090 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 109}_2 ∧ -b^{10, 109}_1 ∧ -b^{10, 109}_0 ∧ true) c in CNF: c -b^{10, 109}_2 ∨ b^{10, 109}_1 ∨ b^{10, 109}_0 ∨ false c in DIMACS: -11360 11361 11362 0 c 3 does not represent an automaton state. c -(-b^{10, 109}_2 ∧ b^{10, 109}_1 ∧ b^{10, 109}_0 ∧ true) c in CNF: c b^{10, 109}_2 ∨ -b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ false c in DIMACS: 11360 -11361 -11362 0 c -3 does not represent an automaton state. c -( b^{10, 109}_2 ∧ b^{10, 109}_1 ∧ b^{10, 109}_0 ∧ true) c in CNF: c -b^{10, 109}_2 ∨ -b^{10, 109}_1 ∨ -b^{10, 109}_0 ∨ false c in DIMACS: -11360 -11361 -11362 0 c i = 110 c -2+1 --> -1 c ( b^{10, 110}_2 ∧ b^{10, 110}_1 ∧ -b^{10, 110}_0 ∧ p_1100) -> ( b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ b^{10, 111}_0) c in CNF: c -b^{10, 110}_2 ∨ -b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ -p_1100 ∨ b^{10, 111}_2 c -b^{10, 110}_2 ∨ -b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ -p_1100 ∨ -b^{10, 111}_1 c -b^{10, 110}_2 ∨ -b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ -p_1100 ∨ b^{10, 111}_0 c in DIMACS: -11363 -11364 11365 -1100 11366 0 -11363 -11364 11365 -1100 -11367 0 -11363 -11364 11365 -1100 11368 0 c -1+1 --> 0 c ( b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ b^{10, 110}_0 ∧ p_1100) -> (-b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ -b^{10, 111}_0) c in CNF: c -b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ -p_1100 ∨ -b^{10, 111}_2 c -b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ -p_1100 ∨ -b^{10, 111}_1 c -b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ -p_1100 ∨ -b^{10, 111}_0 c in DIMACS: -11363 11364 -11365 -1100 -11366 0 -11363 11364 -11365 -1100 -11367 0 -11363 11364 -11365 -1100 -11368 0 c 0+1 --> 1 c (-b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ -b^{10, 110}_0 ∧ p_1100) -> (-b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ b^{10, 111}_0) c in CNF: c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ -p_1100 ∨ -b^{10, 111}_2 c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ -p_1100 ∨ -b^{10, 111}_1 c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ -p_1100 ∨ b^{10, 111}_0 c in DIMACS: 11363 11364 11365 -1100 -11366 0 11363 11364 11365 -1100 -11367 0 11363 11364 11365 -1100 11368 0 c 1+1 --> 2 c (-b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ b^{10, 110}_0 ∧ p_1100) -> (-b^{10, 111}_2 ∧ b^{10, 111}_1 ∧ -b^{10, 111}_0) c in CNF: c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ -p_1100 ∨ -b^{10, 111}_2 c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ -p_1100 ∨ b^{10, 111}_1 c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ -p_1100 ∨ -b^{10, 111}_0 c in DIMACS: 11363 11364 -11365 -1100 -11366 0 11363 11364 -11365 -1100 11367 0 11363 11364 -11365 -1100 -11368 0 c 2+1 --> break c (-b^{10, 110}_2 ∧ b^{10, 110}_1 ∧ -b^{10, 110}_0 ∧ p_1100) -> break c in CNF: c b^{10, 110}_2 ∨ -b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ -p_1100 ∨ break c in DIMACS: 11363 -11364 11365 -1100 1162 0 c 2-1 --> 1 c (-b^{10, 110}_2 ∧ b^{10, 110}_1 ∧ -b^{10, 110}_0 ∧ -p_1100) -> (-b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ b^{10, 111}_0) c in CNF: c b^{10, 110}_2 ∨ -b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ p_1100 ∨ -b^{10, 111}_2 c b^{10, 110}_2 ∨ -b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ p_1100 ∨ -b^{10, 111}_1 c b^{10, 110}_2 ∨ -b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ p_1100 ∨ b^{10, 111}_0 c in DIMACS: 11363 -11364 11365 1100 -11366 0 11363 -11364 11365 1100 -11367 0 11363 -11364 11365 1100 11368 0 c 1-1 --> 0 c (-b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ b^{10, 110}_0 ∧ -p_1100) -> (-b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ -b^{10, 111}_0) c in CNF: c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ p_1100 ∨ -b^{10, 111}_2 c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ p_1100 ∨ -b^{10, 111}_1 c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ p_1100 ∨ -b^{10, 111}_0 c in DIMACS: 11363 11364 -11365 1100 -11366 0 11363 11364 -11365 1100 -11367 0 11363 11364 -11365 1100 -11368 0 c 0-1 --> -1 c (-b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ -b^{10, 110}_0 ∧ -p_1100) -> ( b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ b^{10, 111}_0) c in CNF: c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ p_1100 ∨ b^{10, 111}_2 c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ p_1100 ∨ -b^{10, 111}_1 c b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ p_1100 ∨ b^{10, 111}_0 c in DIMACS: 11363 11364 11365 1100 11366 0 11363 11364 11365 1100 -11367 0 11363 11364 11365 1100 11368 0 c -1-1 --> -2 c ( b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ b^{10, 110}_0 ∧ -p_1100) -> ( b^{10, 111}_2 ∧ b^{10, 111}_1 ∧ -b^{10, 111}_0) c in CNF: c -b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ p_1100 ∨ b^{10, 111}_2 c -b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ p_1100 ∨ b^{10, 111}_1 c -b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ p_1100 ∨ -b^{10, 111}_0 c in DIMACS: -11363 11364 -11365 1100 11366 0 -11363 11364 -11365 1100 11367 0 -11363 11364 -11365 1100 -11368 0 c -2-1 --> break c ( b^{10, 110}_2 ∧ b^{10, 110}_1 ∧ -b^{10, 110}_0 ∧ -p_1100) -> break c in CNF: c -b^{10, 110}_2 ∨ -b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ p_1100 ∨ break c in DIMACS: -11363 -11364 11365 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 110}_2 ∧ -b^{10, 110}_1 ∧ -b^{10, 110}_0 ∧ true) c in CNF: c -b^{10, 110}_2 ∨ b^{10, 110}_1 ∨ b^{10, 110}_0 ∨ false c in DIMACS: -11363 11364 11365 0 c 3 does not represent an automaton state. c -(-b^{10, 110}_2 ∧ b^{10, 110}_1 ∧ b^{10, 110}_0 ∧ true) c in CNF: c b^{10, 110}_2 ∨ -b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ false c in DIMACS: 11363 -11364 -11365 0 c -3 does not represent an automaton state. c -( b^{10, 110}_2 ∧ b^{10, 110}_1 ∧ b^{10, 110}_0 ∧ true) c in CNF: c -b^{10, 110}_2 ∨ -b^{10, 110}_1 ∨ -b^{10, 110}_0 ∨ false c in DIMACS: -11363 -11364 -11365 0 c i = 111 c -2+1 --> -1 c ( b^{10, 111}_2 ∧ b^{10, 111}_1 ∧ -b^{10, 111}_0 ∧ p_1110) -> ( b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ b^{10, 112}_0) c in CNF: c -b^{10, 111}_2 ∨ -b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ -p_1110 ∨ b^{10, 112}_2 c -b^{10, 111}_2 ∨ -b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ -p_1110 ∨ -b^{10, 112}_1 c -b^{10, 111}_2 ∨ -b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ -p_1110 ∨ b^{10, 112}_0 c in DIMACS: -11366 -11367 11368 -1110 11369 0 -11366 -11367 11368 -1110 -11370 0 -11366 -11367 11368 -1110 11371 0 c -1+1 --> 0 c ( b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ b^{10, 111}_0 ∧ p_1110) -> (-b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ -b^{10, 112}_0) c in CNF: c -b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ -p_1110 ∨ -b^{10, 112}_2 c -b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ -p_1110 ∨ -b^{10, 112}_1 c -b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ -p_1110 ∨ -b^{10, 112}_0 c in DIMACS: -11366 11367 -11368 -1110 -11369 0 -11366 11367 -11368 -1110 -11370 0 -11366 11367 -11368 -1110 -11371 0 c 0+1 --> 1 c (-b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ -b^{10, 111}_0 ∧ p_1110) -> (-b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ b^{10, 112}_0) c in CNF: c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ -p_1110 ∨ -b^{10, 112}_2 c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ -p_1110 ∨ -b^{10, 112}_1 c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ -p_1110 ∨ b^{10, 112}_0 c in DIMACS: 11366 11367 11368 -1110 -11369 0 11366 11367 11368 -1110 -11370 0 11366 11367 11368 -1110 11371 0 c 1+1 --> 2 c (-b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ b^{10, 111}_0 ∧ p_1110) -> (-b^{10, 112}_2 ∧ b^{10, 112}_1 ∧ -b^{10, 112}_0) c in CNF: c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ -p_1110 ∨ -b^{10, 112}_2 c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ -p_1110 ∨ b^{10, 112}_1 c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ -p_1110 ∨ -b^{10, 112}_0 c in DIMACS: 11366 11367 -11368 -1110 -11369 0 11366 11367 -11368 -1110 11370 0 11366 11367 -11368 -1110 -11371 0 c 2+1 --> break c (-b^{10, 111}_2 ∧ b^{10, 111}_1 ∧ -b^{10, 111}_0 ∧ p_1110) -> break c in CNF: c b^{10, 111}_2 ∨ -b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ -p_1110 ∨ break c in DIMACS: 11366 -11367 11368 -1110 1162 0 c 2-1 --> 1 c (-b^{10, 111}_2 ∧ b^{10, 111}_1 ∧ -b^{10, 111}_0 ∧ -p_1110) -> (-b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ b^{10, 112}_0) c in CNF: c b^{10, 111}_2 ∨ -b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ p_1110 ∨ -b^{10, 112}_2 c b^{10, 111}_2 ∨ -b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ p_1110 ∨ -b^{10, 112}_1 c b^{10, 111}_2 ∨ -b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ p_1110 ∨ b^{10, 112}_0 c in DIMACS: 11366 -11367 11368 1110 -11369 0 11366 -11367 11368 1110 -11370 0 11366 -11367 11368 1110 11371 0 c 1-1 --> 0 c (-b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ b^{10, 111}_0 ∧ -p_1110) -> (-b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ -b^{10, 112}_0) c in CNF: c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ p_1110 ∨ -b^{10, 112}_2 c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ p_1110 ∨ -b^{10, 112}_1 c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ p_1110 ∨ -b^{10, 112}_0 c in DIMACS: 11366 11367 -11368 1110 -11369 0 11366 11367 -11368 1110 -11370 0 11366 11367 -11368 1110 -11371 0 c 0-1 --> -1 c (-b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ -b^{10, 111}_0 ∧ -p_1110) -> ( b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ b^{10, 112}_0) c in CNF: c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ p_1110 ∨ b^{10, 112}_2 c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ p_1110 ∨ -b^{10, 112}_1 c b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ p_1110 ∨ b^{10, 112}_0 c in DIMACS: 11366 11367 11368 1110 11369 0 11366 11367 11368 1110 -11370 0 11366 11367 11368 1110 11371 0 c -1-1 --> -2 c ( b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ b^{10, 111}_0 ∧ -p_1110) -> ( b^{10, 112}_2 ∧ b^{10, 112}_1 ∧ -b^{10, 112}_0) c in CNF: c -b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ p_1110 ∨ b^{10, 112}_2 c -b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ p_1110 ∨ b^{10, 112}_1 c -b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ p_1110 ∨ -b^{10, 112}_0 c in DIMACS: -11366 11367 -11368 1110 11369 0 -11366 11367 -11368 1110 11370 0 -11366 11367 -11368 1110 -11371 0 c -2-1 --> break c ( b^{10, 111}_2 ∧ b^{10, 111}_1 ∧ -b^{10, 111}_0 ∧ -p_1110) -> break c in CNF: c -b^{10, 111}_2 ∨ -b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ p_1110 ∨ break c in DIMACS: -11366 -11367 11368 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 111}_2 ∧ -b^{10, 111}_1 ∧ -b^{10, 111}_0 ∧ true) c in CNF: c -b^{10, 111}_2 ∨ b^{10, 111}_1 ∨ b^{10, 111}_0 ∨ false c in DIMACS: -11366 11367 11368 0 c 3 does not represent an automaton state. c -(-b^{10, 111}_2 ∧ b^{10, 111}_1 ∧ b^{10, 111}_0 ∧ true) c in CNF: c b^{10, 111}_2 ∨ -b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ false c in DIMACS: 11366 -11367 -11368 0 c -3 does not represent an automaton state. c -( b^{10, 111}_2 ∧ b^{10, 111}_1 ∧ b^{10, 111}_0 ∧ true) c in CNF: c -b^{10, 111}_2 ∨ -b^{10, 111}_1 ∨ -b^{10, 111}_0 ∨ false c in DIMACS: -11366 -11367 -11368 0 c i = 112 c -2+1 --> -1 c ( b^{10, 112}_2 ∧ b^{10, 112}_1 ∧ -b^{10, 112}_0 ∧ p_1120) -> ( b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ b^{10, 113}_0) c in CNF: c -b^{10, 112}_2 ∨ -b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ -p_1120 ∨ b^{10, 113}_2 c -b^{10, 112}_2 ∨ -b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ -p_1120 ∨ -b^{10, 113}_1 c -b^{10, 112}_2 ∨ -b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ -p_1120 ∨ b^{10, 113}_0 c in DIMACS: -11369 -11370 11371 -1120 11372 0 -11369 -11370 11371 -1120 -11373 0 -11369 -11370 11371 -1120 11374 0 c -1+1 --> 0 c ( b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ b^{10, 112}_0 ∧ p_1120) -> (-b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ -b^{10, 113}_0) c in CNF: c -b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ -p_1120 ∨ -b^{10, 113}_2 c -b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ -p_1120 ∨ -b^{10, 113}_1 c -b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ -p_1120 ∨ -b^{10, 113}_0 c in DIMACS: -11369 11370 -11371 -1120 -11372 0 -11369 11370 -11371 -1120 -11373 0 -11369 11370 -11371 -1120 -11374 0 c 0+1 --> 1 c (-b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ -b^{10, 112}_0 ∧ p_1120) -> (-b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ b^{10, 113}_0) c in CNF: c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ -p_1120 ∨ -b^{10, 113}_2 c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ -p_1120 ∨ -b^{10, 113}_1 c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ -p_1120 ∨ b^{10, 113}_0 c in DIMACS: 11369 11370 11371 -1120 -11372 0 11369 11370 11371 -1120 -11373 0 11369 11370 11371 -1120 11374 0 c 1+1 --> 2 c (-b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ b^{10, 112}_0 ∧ p_1120) -> (-b^{10, 113}_2 ∧ b^{10, 113}_1 ∧ -b^{10, 113}_0) c in CNF: c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ -p_1120 ∨ -b^{10, 113}_2 c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ -p_1120 ∨ b^{10, 113}_1 c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ -p_1120 ∨ -b^{10, 113}_0 c in DIMACS: 11369 11370 -11371 -1120 -11372 0 11369 11370 -11371 -1120 11373 0 11369 11370 -11371 -1120 -11374 0 c 2+1 --> break c (-b^{10, 112}_2 ∧ b^{10, 112}_1 ∧ -b^{10, 112}_0 ∧ p_1120) -> break c in CNF: c b^{10, 112}_2 ∨ -b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ -p_1120 ∨ break c in DIMACS: 11369 -11370 11371 -1120 1162 0 c 2-1 --> 1 c (-b^{10, 112}_2 ∧ b^{10, 112}_1 ∧ -b^{10, 112}_0 ∧ -p_1120) -> (-b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ b^{10, 113}_0) c in CNF: c b^{10, 112}_2 ∨ -b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ p_1120 ∨ -b^{10, 113}_2 c b^{10, 112}_2 ∨ -b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ p_1120 ∨ -b^{10, 113}_1 c b^{10, 112}_2 ∨ -b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ p_1120 ∨ b^{10, 113}_0 c in DIMACS: 11369 -11370 11371 1120 -11372 0 11369 -11370 11371 1120 -11373 0 11369 -11370 11371 1120 11374 0 c 1-1 --> 0 c (-b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ b^{10, 112}_0 ∧ -p_1120) -> (-b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ -b^{10, 113}_0) c in CNF: c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ p_1120 ∨ -b^{10, 113}_2 c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ p_1120 ∨ -b^{10, 113}_1 c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ p_1120 ∨ -b^{10, 113}_0 c in DIMACS: 11369 11370 -11371 1120 -11372 0 11369 11370 -11371 1120 -11373 0 11369 11370 -11371 1120 -11374 0 c 0-1 --> -1 c (-b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ -b^{10, 112}_0 ∧ -p_1120) -> ( b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ b^{10, 113}_0) c in CNF: c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ p_1120 ∨ b^{10, 113}_2 c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ p_1120 ∨ -b^{10, 113}_1 c b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ p_1120 ∨ b^{10, 113}_0 c in DIMACS: 11369 11370 11371 1120 11372 0 11369 11370 11371 1120 -11373 0 11369 11370 11371 1120 11374 0 c -1-1 --> -2 c ( b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ b^{10, 112}_0 ∧ -p_1120) -> ( b^{10, 113}_2 ∧ b^{10, 113}_1 ∧ -b^{10, 113}_0) c in CNF: c -b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ p_1120 ∨ b^{10, 113}_2 c -b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ p_1120 ∨ b^{10, 113}_1 c -b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ p_1120 ∨ -b^{10, 113}_0 c in DIMACS: -11369 11370 -11371 1120 11372 0 -11369 11370 -11371 1120 11373 0 -11369 11370 -11371 1120 -11374 0 c -2-1 --> break c ( b^{10, 112}_2 ∧ b^{10, 112}_1 ∧ -b^{10, 112}_0 ∧ -p_1120) -> break c in CNF: c -b^{10, 112}_2 ∨ -b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ p_1120 ∨ break c in DIMACS: -11369 -11370 11371 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 112}_2 ∧ -b^{10, 112}_1 ∧ -b^{10, 112}_0 ∧ true) c in CNF: c -b^{10, 112}_2 ∨ b^{10, 112}_1 ∨ b^{10, 112}_0 ∨ false c in DIMACS: -11369 11370 11371 0 c 3 does not represent an automaton state. c -(-b^{10, 112}_2 ∧ b^{10, 112}_1 ∧ b^{10, 112}_0 ∧ true) c in CNF: c b^{10, 112}_2 ∨ -b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ false c in DIMACS: 11369 -11370 -11371 0 c -3 does not represent an automaton state. c -( b^{10, 112}_2 ∧ b^{10, 112}_1 ∧ b^{10, 112}_0 ∧ true) c in CNF: c -b^{10, 112}_2 ∨ -b^{10, 112}_1 ∨ -b^{10, 112}_0 ∨ false c in DIMACS: -11369 -11370 -11371 0 c i = 113 c -2+1 --> -1 c ( b^{10, 113}_2 ∧ b^{10, 113}_1 ∧ -b^{10, 113}_0 ∧ p_1130) -> ( b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ b^{10, 114}_0) c in CNF: c -b^{10, 113}_2 ∨ -b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ -p_1130 ∨ b^{10, 114}_2 c -b^{10, 113}_2 ∨ -b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ -p_1130 ∨ -b^{10, 114}_1 c -b^{10, 113}_2 ∨ -b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ -p_1130 ∨ b^{10, 114}_0 c in DIMACS: -11372 -11373 11374 -1130 11375 0 -11372 -11373 11374 -1130 -11376 0 -11372 -11373 11374 -1130 11377 0 c -1+1 --> 0 c ( b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ b^{10, 113}_0 ∧ p_1130) -> (-b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ -b^{10, 114}_0) c in CNF: c -b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ -p_1130 ∨ -b^{10, 114}_2 c -b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ -p_1130 ∨ -b^{10, 114}_1 c -b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ -p_1130 ∨ -b^{10, 114}_0 c in DIMACS: -11372 11373 -11374 -1130 -11375 0 -11372 11373 -11374 -1130 -11376 0 -11372 11373 -11374 -1130 -11377 0 c 0+1 --> 1 c (-b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ -b^{10, 113}_0 ∧ p_1130) -> (-b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ b^{10, 114}_0) c in CNF: c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ -p_1130 ∨ -b^{10, 114}_2 c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ -p_1130 ∨ -b^{10, 114}_1 c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ -p_1130 ∨ b^{10, 114}_0 c in DIMACS: 11372 11373 11374 -1130 -11375 0 11372 11373 11374 -1130 -11376 0 11372 11373 11374 -1130 11377 0 c 1+1 --> 2 c (-b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ b^{10, 113}_0 ∧ p_1130) -> (-b^{10, 114}_2 ∧ b^{10, 114}_1 ∧ -b^{10, 114}_0) c in CNF: c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ -p_1130 ∨ -b^{10, 114}_2 c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ -p_1130 ∨ b^{10, 114}_1 c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ -p_1130 ∨ -b^{10, 114}_0 c in DIMACS: 11372 11373 -11374 -1130 -11375 0 11372 11373 -11374 -1130 11376 0 11372 11373 -11374 -1130 -11377 0 c 2+1 --> break c (-b^{10, 113}_2 ∧ b^{10, 113}_1 ∧ -b^{10, 113}_0 ∧ p_1130) -> break c in CNF: c b^{10, 113}_2 ∨ -b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ -p_1130 ∨ break c in DIMACS: 11372 -11373 11374 -1130 1162 0 c 2-1 --> 1 c (-b^{10, 113}_2 ∧ b^{10, 113}_1 ∧ -b^{10, 113}_0 ∧ -p_1130) -> (-b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ b^{10, 114}_0) c in CNF: c b^{10, 113}_2 ∨ -b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ p_1130 ∨ -b^{10, 114}_2 c b^{10, 113}_2 ∨ -b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ p_1130 ∨ -b^{10, 114}_1 c b^{10, 113}_2 ∨ -b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ p_1130 ∨ b^{10, 114}_0 c in DIMACS: 11372 -11373 11374 1130 -11375 0 11372 -11373 11374 1130 -11376 0 11372 -11373 11374 1130 11377 0 c 1-1 --> 0 c (-b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ b^{10, 113}_0 ∧ -p_1130) -> (-b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ -b^{10, 114}_0) c in CNF: c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ p_1130 ∨ -b^{10, 114}_2 c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ p_1130 ∨ -b^{10, 114}_1 c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ p_1130 ∨ -b^{10, 114}_0 c in DIMACS: 11372 11373 -11374 1130 -11375 0 11372 11373 -11374 1130 -11376 0 11372 11373 -11374 1130 -11377 0 c 0-1 --> -1 c (-b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ -b^{10, 113}_0 ∧ -p_1130) -> ( b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ b^{10, 114}_0) c in CNF: c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ p_1130 ∨ b^{10, 114}_2 c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ p_1130 ∨ -b^{10, 114}_1 c b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ p_1130 ∨ b^{10, 114}_0 c in DIMACS: 11372 11373 11374 1130 11375 0 11372 11373 11374 1130 -11376 0 11372 11373 11374 1130 11377 0 c -1-1 --> -2 c ( b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ b^{10, 113}_0 ∧ -p_1130) -> ( b^{10, 114}_2 ∧ b^{10, 114}_1 ∧ -b^{10, 114}_0) c in CNF: c -b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ p_1130 ∨ b^{10, 114}_2 c -b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ p_1130 ∨ b^{10, 114}_1 c -b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ p_1130 ∨ -b^{10, 114}_0 c in DIMACS: -11372 11373 -11374 1130 11375 0 -11372 11373 -11374 1130 11376 0 -11372 11373 -11374 1130 -11377 0 c -2-1 --> break c ( b^{10, 113}_2 ∧ b^{10, 113}_1 ∧ -b^{10, 113}_0 ∧ -p_1130) -> break c in CNF: c -b^{10, 113}_2 ∨ -b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ p_1130 ∨ break c in DIMACS: -11372 -11373 11374 1130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 113}_2 ∧ -b^{10, 113}_1 ∧ -b^{10, 113}_0 ∧ true) c in CNF: c -b^{10, 113}_2 ∨ b^{10, 113}_1 ∨ b^{10, 113}_0 ∨ false c in DIMACS: -11372 11373 11374 0 c 3 does not represent an automaton state. c -(-b^{10, 113}_2 ∧ b^{10, 113}_1 ∧ b^{10, 113}_0 ∧ true) c in CNF: c b^{10, 113}_2 ∨ -b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ false c in DIMACS: 11372 -11373 -11374 0 c -3 does not represent an automaton state. c -( b^{10, 113}_2 ∧ b^{10, 113}_1 ∧ b^{10, 113}_0 ∧ true) c in CNF: c -b^{10, 113}_2 ∨ -b^{10, 113}_1 ∨ -b^{10, 113}_0 ∨ false c in DIMACS: -11372 -11373 -11374 0 c i = 114 c -2+1 --> -1 c ( b^{10, 114}_2 ∧ b^{10, 114}_1 ∧ -b^{10, 114}_0 ∧ p_1140) -> ( b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ b^{10, 115}_0) c in CNF: c -b^{10, 114}_2 ∨ -b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ -p_1140 ∨ b^{10, 115}_2 c -b^{10, 114}_2 ∨ -b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ -p_1140 ∨ -b^{10, 115}_1 c -b^{10, 114}_2 ∨ -b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ -p_1140 ∨ b^{10, 115}_0 c in DIMACS: -11375 -11376 11377 -1140 11378 0 -11375 -11376 11377 -1140 -11379 0 -11375 -11376 11377 -1140 11380 0 c -1+1 --> 0 c ( b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ b^{10, 114}_0 ∧ p_1140) -> (-b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ -b^{10, 115}_0) c in CNF: c -b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ -p_1140 ∨ -b^{10, 115}_2 c -b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ -p_1140 ∨ -b^{10, 115}_1 c -b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ -p_1140 ∨ -b^{10, 115}_0 c in DIMACS: -11375 11376 -11377 -1140 -11378 0 -11375 11376 -11377 -1140 -11379 0 -11375 11376 -11377 -1140 -11380 0 c 0+1 --> 1 c (-b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ -b^{10, 114}_0 ∧ p_1140) -> (-b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ b^{10, 115}_0) c in CNF: c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ -p_1140 ∨ -b^{10, 115}_2 c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ -p_1140 ∨ -b^{10, 115}_1 c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ -p_1140 ∨ b^{10, 115}_0 c in DIMACS: 11375 11376 11377 -1140 -11378 0 11375 11376 11377 -1140 -11379 0 11375 11376 11377 -1140 11380 0 c 1+1 --> 2 c (-b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ b^{10, 114}_0 ∧ p_1140) -> (-b^{10, 115}_2 ∧ b^{10, 115}_1 ∧ -b^{10, 115}_0) c in CNF: c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ -p_1140 ∨ -b^{10, 115}_2 c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ -p_1140 ∨ b^{10, 115}_1 c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ -p_1140 ∨ -b^{10, 115}_0 c in DIMACS: 11375 11376 -11377 -1140 -11378 0 11375 11376 -11377 -1140 11379 0 11375 11376 -11377 -1140 -11380 0 c 2+1 --> break c (-b^{10, 114}_2 ∧ b^{10, 114}_1 ∧ -b^{10, 114}_0 ∧ p_1140) -> break c in CNF: c b^{10, 114}_2 ∨ -b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ -p_1140 ∨ break c in DIMACS: 11375 -11376 11377 -1140 1162 0 c 2-1 --> 1 c (-b^{10, 114}_2 ∧ b^{10, 114}_1 ∧ -b^{10, 114}_0 ∧ -p_1140) -> (-b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ b^{10, 115}_0) c in CNF: c b^{10, 114}_2 ∨ -b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ p_1140 ∨ -b^{10, 115}_2 c b^{10, 114}_2 ∨ -b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ p_1140 ∨ -b^{10, 115}_1 c b^{10, 114}_2 ∨ -b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ p_1140 ∨ b^{10, 115}_0 c in DIMACS: 11375 -11376 11377 1140 -11378 0 11375 -11376 11377 1140 -11379 0 11375 -11376 11377 1140 11380 0 c 1-1 --> 0 c (-b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ b^{10, 114}_0 ∧ -p_1140) -> (-b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ -b^{10, 115}_0) c in CNF: c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ p_1140 ∨ -b^{10, 115}_2 c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ p_1140 ∨ -b^{10, 115}_1 c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ p_1140 ∨ -b^{10, 115}_0 c in DIMACS: 11375 11376 -11377 1140 -11378 0 11375 11376 -11377 1140 -11379 0 11375 11376 -11377 1140 -11380 0 c 0-1 --> -1 c (-b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ -b^{10, 114}_0 ∧ -p_1140) -> ( b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ b^{10, 115}_0) c in CNF: c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ p_1140 ∨ b^{10, 115}_2 c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ p_1140 ∨ -b^{10, 115}_1 c b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ p_1140 ∨ b^{10, 115}_0 c in DIMACS: 11375 11376 11377 1140 11378 0 11375 11376 11377 1140 -11379 0 11375 11376 11377 1140 11380 0 c -1-1 --> -2 c ( b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ b^{10, 114}_0 ∧ -p_1140) -> ( b^{10, 115}_2 ∧ b^{10, 115}_1 ∧ -b^{10, 115}_0) c in CNF: c -b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ p_1140 ∨ b^{10, 115}_2 c -b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ p_1140 ∨ b^{10, 115}_1 c -b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ p_1140 ∨ -b^{10, 115}_0 c in DIMACS: -11375 11376 -11377 1140 11378 0 -11375 11376 -11377 1140 11379 0 -11375 11376 -11377 1140 -11380 0 c -2-1 --> break c ( b^{10, 114}_2 ∧ b^{10, 114}_1 ∧ -b^{10, 114}_0 ∧ -p_1140) -> break c in CNF: c -b^{10, 114}_2 ∨ -b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ p_1140 ∨ break c in DIMACS: -11375 -11376 11377 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 114}_2 ∧ -b^{10, 114}_1 ∧ -b^{10, 114}_0 ∧ true) c in CNF: c -b^{10, 114}_2 ∨ b^{10, 114}_1 ∨ b^{10, 114}_0 ∨ false c in DIMACS: -11375 11376 11377 0 c 3 does not represent an automaton state. c -(-b^{10, 114}_2 ∧ b^{10, 114}_1 ∧ b^{10, 114}_0 ∧ true) c in CNF: c b^{10, 114}_2 ∨ -b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ false c in DIMACS: 11375 -11376 -11377 0 c -3 does not represent an automaton state. c -( b^{10, 114}_2 ∧ b^{10, 114}_1 ∧ b^{10, 114}_0 ∧ true) c in CNF: c -b^{10, 114}_2 ∨ -b^{10, 114}_1 ∨ -b^{10, 114}_0 ∨ false c in DIMACS: -11375 -11376 -11377 0 c i = 115 c -2+1 --> -1 c ( b^{10, 115}_2 ∧ b^{10, 115}_1 ∧ -b^{10, 115}_0 ∧ p_1150) -> ( b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ b^{10, 116}_0) c in CNF: c -b^{10, 115}_2 ∨ -b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ -p_1150 ∨ b^{10, 116}_2 c -b^{10, 115}_2 ∨ -b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ -p_1150 ∨ -b^{10, 116}_1 c -b^{10, 115}_2 ∨ -b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ -p_1150 ∨ b^{10, 116}_0 c in DIMACS: -11378 -11379 11380 -1150 11381 0 -11378 -11379 11380 -1150 -11382 0 -11378 -11379 11380 -1150 11383 0 c -1+1 --> 0 c ( b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ b^{10, 115}_0 ∧ p_1150) -> (-b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ -b^{10, 116}_0) c in CNF: c -b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ -p_1150 ∨ -b^{10, 116}_2 c -b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ -p_1150 ∨ -b^{10, 116}_1 c -b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ -p_1150 ∨ -b^{10, 116}_0 c in DIMACS: -11378 11379 -11380 -1150 -11381 0 -11378 11379 -11380 -1150 -11382 0 -11378 11379 -11380 -1150 -11383 0 c 0+1 --> 1 c (-b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ -b^{10, 115}_0 ∧ p_1150) -> (-b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ b^{10, 116}_0) c in CNF: c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ -p_1150 ∨ -b^{10, 116}_2 c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ -p_1150 ∨ -b^{10, 116}_1 c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ -p_1150 ∨ b^{10, 116}_0 c in DIMACS: 11378 11379 11380 -1150 -11381 0 11378 11379 11380 -1150 -11382 0 11378 11379 11380 -1150 11383 0 c 1+1 --> 2 c (-b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ b^{10, 115}_0 ∧ p_1150) -> (-b^{10, 116}_2 ∧ b^{10, 116}_1 ∧ -b^{10, 116}_0) c in CNF: c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ -p_1150 ∨ -b^{10, 116}_2 c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ -p_1150 ∨ b^{10, 116}_1 c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ -p_1150 ∨ -b^{10, 116}_0 c in DIMACS: 11378 11379 -11380 -1150 -11381 0 11378 11379 -11380 -1150 11382 0 11378 11379 -11380 -1150 -11383 0 c 2+1 --> break c (-b^{10, 115}_2 ∧ b^{10, 115}_1 ∧ -b^{10, 115}_0 ∧ p_1150) -> break c in CNF: c b^{10, 115}_2 ∨ -b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ -p_1150 ∨ break c in DIMACS: 11378 -11379 11380 -1150 1162 0 c 2-1 --> 1 c (-b^{10, 115}_2 ∧ b^{10, 115}_1 ∧ -b^{10, 115}_0 ∧ -p_1150) -> (-b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ b^{10, 116}_0) c in CNF: c b^{10, 115}_2 ∨ -b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ p_1150 ∨ -b^{10, 116}_2 c b^{10, 115}_2 ∨ -b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ p_1150 ∨ -b^{10, 116}_1 c b^{10, 115}_2 ∨ -b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ p_1150 ∨ b^{10, 116}_0 c in DIMACS: 11378 -11379 11380 1150 -11381 0 11378 -11379 11380 1150 -11382 0 11378 -11379 11380 1150 11383 0 c 1-1 --> 0 c (-b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ b^{10, 115}_0 ∧ -p_1150) -> (-b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ -b^{10, 116}_0) c in CNF: c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ p_1150 ∨ -b^{10, 116}_2 c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ p_1150 ∨ -b^{10, 116}_1 c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ p_1150 ∨ -b^{10, 116}_0 c in DIMACS: 11378 11379 -11380 1150 -11381 0 11378 11379 -11380 1150 -11382 0 11378 11379 -11380 1150 -11383 0 c 0-1 --> -1 c (-b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ -b^{10, 115}_0 ∧ -p_1150) -> ( b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ b^{10, 116}_0) c in CNF: c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ p_1150 ∨ b^{10, 116}_2 c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ p_1150 ∨ -b^{10, 116}_1 c b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ p_1150 ∨ b^{10, 116}_0 c in DIMACS: 11378 11379 11380 1150 11381 0 11378 11379 11380 1150 -11382 0 11378 11379 11380 1150 11383 0 c -1-1 --> -2 c ( b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ b^{10, 115}_0 ∧ -p_1150) -> ( b^{10, 116}_2 ∧ b^{10, 116}_1 ∧ -b^{10, 116}_0) c in CNF: c -b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ p_1150 ∨ b^{10, 116}_2 c -b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ p_1150 ∨ b^{10, 116}_1 c -b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ p_1150 ∨ -b^{10, 116}_0 c in DIMACS: -11378 11379 -11380 1150 11381 0 -11378 11379 -11380 1150 11382 0 -11378 11379 -11380 1150 -11383 0 c -2-1 --> break c ( b^{10, 115}_2 ∧ b^{10, 115}_1 ∧ -b^{10, 115}_0 ∧ -p_1150) -> break c in CNF: c -b^{10, 115}_2 ∨ -b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ p_1150 ∨ break c in DIMACS: -11378 -11379 11380 1150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 115}_2 ∧ -b^{10, 115}_1 ∧ -b^{10, 115}_0 ∧ true) c in CNF: c -b^{10, 115}_2 ∨ b^{10, 115}_1 ∨ b^{10, 115}_0 ∨ false c in DIMACS: -11378 11379 11380 0 c 3 does not represent an automaton state. c -(-b^{10, 115}_2 ∧ b^{10, 115}_1 ∧ b^{10, 115}_0 ∧ true) c in CNF: c b^{10, 115}_2 ∨ -b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ false c in DIMACS: 11378 -11379 -11380 0 c -3 does not represent an automaton state. c -( b^{10, 115}_2 ∧ b^{10, 115}_1 ∧ b^{10, 115}_0 ∧ true) c in CNF: c -b^{10, 115}_2 ∨ -b^{10, 115}_1 ∨ -b^{10, 115}_0 ∨ false c in DIMACS: -11378 -11379 -11380 0 c i = 116 c -2+1 --> -1 c ( b^{10, 116}_2 ∧ b^{10, 116}_1 ∧ -b^{10, 116}_0 ∧ p_1160) -> ( b^{10, 117}_2 ∧ -b^{10, 117}_1 ∧ b^{10, 117}_0) c in CNF: c -b^{10, 116}_2 ∨ -b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ -p_1160 ∨ b^{10, 117}_2 c -b^{10, 116}_2 ∨ -b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ -p_1160 ∨ -b^{10, 117}_1 c -b^{10, 116}_2 ∨ -b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ -p_1160 ∨ b^{10, 117}_0 c in DIMACS: -11381 -11382 11383 -1160 11384 0 -11381 -11382 11383 -1160 -11385 0 -11381 -11382 11383 -1160 11386 0 c -1+1 --> 0 c ( b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ b^{10, 116}_0 ∧ p_1160) -> (-b^{10, 117}_2 ∧ -b^{10, 117}_1 ∧ -b^{10, 117}_0) c in CNF: c -b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ -p_1160 ∨ -b^{10, 117}_2 c -b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ -p_1160 ∨ -b^{10, 117}_1 c -b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ -p_1160 ∨ -b^{10, 117}_0 c in DIMACS: -11381 11382 -11383 -1160 -11384 0 -11381 11382 -11383 -1160 -11385 0 -11381 11382 -11383 -1160 -11386 0 c 0+1 --> 1 c (-b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ -b^{10, 116}_0 ∧ p_1160) -> (-b^{10, 117}_2 ∧ -b^{10, 117}_1 ∧ b^{10, 117}_0) c in CNF: c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ -p_1160 ∨ -b^{10, 117}_2 c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ -p_1160 ∨ -b^{10, 117}_1 c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ -p_1160 ∨ b^{10, 117}_0 c in DIMACS: 11381 11382 11383 -1160 -11384 0 11381 11382 11383 -1160 -11385 0 11381 11382 11383 -1160 11386 0 c 1+1 --> 2 c (-b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ b^{10, 116}_0 ∧ p_1160) -> (-b^{10, 117}_2 ∧ b^{10, 117}_1 ∧ -b^{10, 117}_0) c in CNF: c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ -p_1160 ∨ -b^{10, 117}_2 c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ -p_1160 ∨ b^{10, 117}_1 c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ -p_1160 ∨ -b^{10, 117}_0 c in DIMACS: 11381 11382 -11383 -1160 -11384 0 11381 11382 -11383 -1160 11385 0 11381 11382 -11383 -1160 -11386 0 c 2+1 --> break c (-b^{10, 116}_2 ∧ b^{10, 116}_1 ∧ -b^{10, 116}_0 ∧ p_1160) -> break c in CNF: c b^{10, 116}_2 ∨ -b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ -p_1160 ∨ break c in DIMACS: 11381 -11382 11383 -1160 1162 0 c 2-1 --> 1 c (-b^{10, 116}_2 ∧ b^{10, 116}_1 ∧ -b^{10, 116}_0 ∧ -p_1160) -> (-b^{10, 117}_2 ∧ -b^{10, 117}_1 ∧ b^{10, 117}_0) c in CNF: c b^{10, 116}_2 ∨ -b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ p_1160 ∨ -b^{10, 117}_2 c b^{10, 116}_2 ∨ -b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ p_1160 ∨ -b^{10, 117}_1 c b^{10, 116}_2 ∨ -b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ p_1160 ∨ b^{10, 117}_0 c in DIMACS: 11381 -11382 11383 1160 -11384 0 11381 -11382 11383 1160 -11385 0 11381 -11382 11383 1160 11386 0 c 1-1 --> 0 c (-b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ b^{10, 116}_0 ∧ -p_1160) -> (-b^{10, 117}_2 ∧ -b^{10, 117}_1 ∧ -b^{10, 117}_0) c in CNF: c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ p_1160 ∨ -b^{10, 117}_2 c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ p_1160 ∨ -b^{10, 117}_1 c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ p_1160 ∨ -b^{10, 117}_0 c in DIMACS: 11381 11382 -11383 1160 -11384 0 11381 11382 -11383 1160 -11385 0 11381 11382 -11383 1160 -11386 0 c 0-1 --> -1 c (-b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ -b^{10, 116}_0 ∧ -p_1160) -> ( b^{10, 117}_2 ∧ -b^{10, 117}_1 ∧ b^{10, 117}_0) c in CNF: c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ p_1160 ∨ b^{10, 117}_2 c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ p_1160 ∨ -b^{10, 117}_1 c b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ p_1160 ∨ b^{10, 117}_0 c in DIMACS: 11381 11382 11383 1160 11384 0 11381 11382 11383 1160 -11385 0 11381 11382 11383 1160 11386 0 c -1-1 --> -2 c ( b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ b^{10, 116}_0 ∧ -p_1160) -> ( b^{10, 117}_2 ∧ b^{10, 117}_1 ∧ -b^{10, 117}_0) c in CNF: c -b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ p_1160 ∨ b^{10, 117}_2 c -b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ p_1160 ∨ b^{10, 117}_1 c -b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ p_1160 ∨ -b^{10, 117}_0 c in DIMACS: -11381 11382 -11383 1160 11384 0 -11381 11382 -11383 1160 11385 0 -11381 11382 -11383 1160 -11386 0 c -2-1 --> break c ( b^{10, 116}_2 ∧ b^{10, 116}_1 ∧ -b^{10, 116}_0 ∧ -p_1160) -> break c in CNF: c -b^{10, 116}_2 ∨ -b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ p_1160 ∨ break c in DIMACS: -11381 -11382 11383 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{10, 116}_2 ∧ -b^{10, 116}_1 ∧ -b^{10, 116}_0 ∧ true) c in CNF: c -b^{10, 116}_2 ∨ b^{10, 116}_1 ∨ b^{10, 116}_0 ∨ false c in DIMACS: -11381 11382 11383 0 c 3 does not represent an automaton state. c -(-b^{10, 116}_2 ∧ b^{10, 116}_1 ∧ b^{10, 116}_0 ∧ true) c in CNF: c b^{10, 116}_2 ∨ -b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ false c in DIMACS: 11381 -11382 -11383 0 c -3 does not represent an automaton state. c -( b^{10, 116}_2 ∧ b^{10, 116}_1 ∧ b^{10, 116}_0 ∧ true) c in CNF: c -b^{10, 116}_2 ∨ -b^{10, 116}_1 ∨ -b^{10, 116}_0 ∨ false c in DIMACS: -11381 -11382 -11383 0 c INIT for k = 11 c -b^{11, 1}_2 c -b^{11, 1}_1 c -b^{11, 1}_0 c in DIMACS: -11387 0 -11388 0 -11389 0 c Transitions for k = 11 c i = 1 c -2+1 --> -1 c ( b^{11, 1}_2 ∧ b^{11, 1}_1 ∧ -b^{11, 1}_0 ∧ p_11) -> ( b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ b^{11, 2}_0) c in CNF: c -b^{11, 1}_2 ∨ -b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ -p_11 ∨ b^{11, 2}_2 c -b^{11, 1}_2 ∨ -b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ -p_11 ∨ -b^{11, 2}_1 c -b^{11, 1}_2 ∨ -b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ -p_11 ∨ b^{11, 2}_0 c in DIMACS: -11387 -11388 11389 -11 11390 0 -11387 -11388 11389 -11 -11391 0 -11387 -11388 11389 -11 11392 0 c -1+1 --> 0 c ( b^{11, 1}_2 ∧ -b^{11, 1}_1 ∧ b^{11, 1}_0 ∧ p_11) -> (-b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ -b^{11, 2}_0) c in CNF: c -b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ -p_11 ∨ -b^{11, 2}_2 c -b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ -p_11 ∨ -b^{11, 2}_1 c -b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ -p_11 ∨ -b^{11, 2}_0 c in DIMACS: -11387 11388 -11389 -11 -11390 0 -11387 11388 -11389 -11 -11391 0 -11387 11388 -11389 -11 -11392 0 c 0+1 --> 1 c (-b^{11, 1}_2 ∧ -b^{11, 1}_1 ∧ -b^{11, 1}_0 ∧ p_11) -> (-b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ b^{11, 2}_0) c in CNF: c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ -p_11 ∨ -b^{11, 2}_2 c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ -p_11 ∨ -b^{11, 2}_1 c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ -p_11 ∨ b^{11, 2}_0 c in DIMACS: 11387 11388 11389 -11 -11390 0 11387 11388 11389 -11 -11391 0 11387 11388 11389 -11 11392 0 c 1+1 --> 2 c (-b^{11, 1}_2 ∧ -b^{11, 1}_1 ∧ b^{11, 1}_0 ∧ p_11) -> (-b^{11, 2}_2 ∧ b^{11, 2}_1 ∧ -b^{11, 2}_0) c in CNF: c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ -p_11 ∨ -b^{11, 2}_2 c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ -p_11 ∨ b^{11, 2}_1 c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ -p_11 ∨ -b^{11, 2}_0 c in DIMACS: 11387 11388 -11389 -11 -11390 0 11387 11388 -11389 -11 11391 0 11387 11388 -11389 -11 -11392 0 c 2+1 --> break c (-b^{11, 1}_2 ∧ b^{11, 1}_1 ∧ -b^{11, 1}_0 ∧ p_11) -> break c in CNF: c b^{11, 1}_2 ∨ -b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ -p_11 ∨ break c in DIMACS: 11387 -11388 11389 -11 1162 0 c 2-1 --> 1 c (-b^{11, 1}_2 ∧ b^{11, 1}_1 ∧ -b^{11, 1}_0 ∧ -p_11) -> (-b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ b^{11, 2}_0) c in CNF: c b^{11, 1}_2 ∨ -b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ p_11 ∨ -b^{11, 2}_2 c b^{11, 1}_2 ∨ -b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ p_11 ∨ -b^{11, 2}_1 c b^{11, 1}_2 ∨ -b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ p_11 ∨ b^{11, 2}_0 c in DIMACS: 11387 -11388 11389 11 -11390 0 11387 -11388 11389 11 -11391 0 11387 -11388 11389 11 11392 0 c 1-1 --> 0 c (-b^{11, 1}_2 ∧ -b^{11, 1}_1 ∧ b^{11, 1}_0 ∧ -p_11) -> (-b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ -b^{11, 2}_0) c in CNF: c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ p_11 ∨ -b^{11, 2}_2 c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ p_11 ∨ -b^{11, 2}_1 c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ p_11 ∨ -b^{11, 2}_0 c in DIMACS: 11387 11388 -11389 11 -11390 0 11387 11388 -11389 11 -11391 0 11387 11388 -11389 11 -11392 0 c 0-1 --> -1 c (-b^{11, 1}_2 ∧ -b^{11, 1}_1 ∧ -b^{11, 1}_0 ∧ -p_11) -> ( b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ b^{11, 2}_0) c in CNF: c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ p_11 ∨ b^{11, 2}_2 c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ p_11 ∨ -b^{11, 2}_1 c b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ p_11 ∨ b^{11, 2}_0 c in DIMACS: 11387 11388 11389 11 11390 0 11387 11388 11389 11 -11391 0 11387 11388 11389 11 11392 0 c -1-1 --> -2 c ( b^{11, 1}_2 ∧ -b^{11, 1}_1 ∧ b^{11, 1}_0 ∧ -p_11) -> ( b^{11, 2}_2 ∧ b^{11, 2}_1 ∧ -b^{11, 2}_0) c in CNF: c -b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ p_11 ∨ b^{11, 2}_2 c -b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ p_11 ∨ b^{11, 2}_1 c -b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ p_11 ∨ -b^{11, 2}_0 c in DIMACS: -11387 11388 -11389 11 11390 0 -11387 11388 -11389 11 11391 0 -11387 11388 -11389 11 -11392 0 c -2-1 --> break c ( b^{11, 1}_2 ∧ b^{11, 1}_1 ∧ -b^{11, 1}_0 ∧ -p_11) -> break c in CNF: c -b^{11, 1}_2 ∨ -b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ p_11 ∨ break c in DIMACS: -11387 -11388 11389 11 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 1}_2 ∧ -b^{11, 1}_1 ∧ -b^{11, 1}_0 ∧ true) c in CNF: c -b^{11, 1}_2 ∨ b^{11, 1}_1 ∨ b^{11, 1}_0 ∨ false c in DIMACS: -11387 11388 11389 0 c 3 does not represent an automaton state. c -(-b^{11, 1}_2 ∧ b^{11, 1}_1 ∧ b^{11, 1}_0 ∧ true) c in CNF: c b^{11, 1}_2 ∨ -b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ false c in DIMACS: 11387 -11388 -11389 0 c -3 does not represent an automaton state. c -( b^{11, 1}_2 ∧ b^{11, 1}_1 ∧ b^{11, 1}_0 ∧ true) c in CNF: c -b^{11, 1}_2 ∨ -b^{11, 1}_1 ∨ -b^{11, 1}_0 ∨ false c in DIMACS: -11387 -11388 -11389 0 c i = 2 c -2+1 --> -1 c ( b^{11, 2}_2 ∧ b^{11, 2}_1 ∧ -b^{11, 2}_0 ∧ p_22) -> ( b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ b^{11, 3}_0) c in CNF: c -b^{11, 2}_2 ∨ -b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ -p_22 ∨ b^{11, 3}_2 c -b^{11, 2}_2 ∨ -b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ -p_22 ∨ -b^{11, 3}_1 c -b^{11, 2}_2 ∨ -b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ -p_22 ∨ b^{11, 3}_0 c in DIMACS: -11390 -11391 11392 -22 11393 0 -11390 -11391 11392 -22 -11394 0 -11390 -11391 11392 -22 11395 0 c -1+1 --> 0 c ( b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ b^{11, 2}_0 ∧ p_22) -> (-b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ -b^{11, 3}_0) c in CNF: c -b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ -p_22 ∨ -b^{11, 3}_2 c -b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ -p_22 ∨ -b^{11, 3}_1 c -b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ -p_22 ∨ -b^{11, 3}_0 c in DIMACS: -11390 11391 -11392 -22 -11393 0 -11390 11391 -11392 -22 -11394 0 -11390 11391 -11392 -22 -11395 0 c 0+1 --> 1 c (-b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ -b^{11, 2}_0 ∧ p_22) -> (-b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ b^{11, 3}_0) c in CNF: c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ -p_22 ∨ -b^{11, 3}_2 c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ -p_22 ∨ -b^{11, 3}_1 c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ -p_22 ∨ b^{11, 3}_0 c in DIMACS: 11390 11391 11392 -22 -11393 0 11390 11391 11392 -22 -11394 0 11390 11391 11392 -22 11395 0 c 1+1 --> 2 c (-b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ b^{11, 2}_0 ∧ p_22) -> (-b^{11, 3}_2 ∧ b^{11, 3}_1 ∧ -b^{11, 3}_0) c in CNF: c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ -p_22 ∨ -b^{11, 3}_2 c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ -p_22 ∨ b^{11, 3}_1 c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ -p_22 ∨ -b^{11, 3}_0 c in DIMACS: 11390 11391 -11392 -22 -11393 0 11390 11391 -11392 -22 11394 0 11390 11391 -11392 -22 -11395 0 c 2+1 --> break c (-b^{11, 2}_2 ∧ b^{11, 2}_1 ∧ -b^{11, 2}_0 ∧ p_22) -> break c in CNF: c b^{11, 2}_2 ∨ -b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ -p_22 ∨ break c in DIMACS: 11390 -11391 11392 -22 1162 0 c 2-1 --> 1 c (-b^{11, 2}_2 ∧ b^{11, 2}_1 ∧ -b^{11, 2}_0 ∧ -p_22) -> (-b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ b^{11, 3}_0) c in CNF: c b^{11, 2}_2 ∨ -b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ p_22 ∨ -b^{11, 3}_2 c b^{11, 2}_2 ∨ -b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ p_22 ∨ -b^{11, 3}_1 c b^{11, 2}_2 ∨ -b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ p_22 ∨ b^{11, 3}_0 c in DIMACS: 11390 -11391 11392 22 -11393 0 11390 -11391 11392 22 -11394 0 11390 -11391 11392 22 11395 0 c 1-1 --> 0 c (-b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ b^{11, 2}_0 ∧ -p_22) -> (-b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ -b^{11, 3}_0) c in CNF: c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ p_22 ∨ -b^{11, 3}_2 c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ p_22 ∨ -b^{11, 3}_1 c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ p_22 ∨ -b^{11, 3}_0 c in DIMACS: 11390 11391 -11392 22 -11393 0 11390 11391 -11392 22 -11394 0 11390 11391 -11392 22 -11395 0 c 0-1 --> -1 c (-b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ -b^{11, 2}_0 ∧ -p_22) -> ( b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ b^{11, 3}_0) c in CNF: c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ p_22 ∨ b^{11, 3}_2 c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ p_22 ∨ -b^{11, 3}_1 c b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ p_22 ∨ b^{11, 3}_0 c in DIMACS: 11390 11391 11392 22 11393 0 11390 11391 11392 22 -11394 0 11390 11391 11392 22 11395 0 c -1-1 --> -2 c ( b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ b^{11, 2}_0 ∧ -p_22) -> ( b^{11, 3}_2 ∧ b^{11, 3}_1 ∧ -b^{11, 3}_0) c in CNF: c -b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ p_22 ∨ b^{11, 3}_2 c -b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ p_22 ∨ b^{11, 3}_1 c -b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ p_22 ∨ -b^{11, 3}_0 c in DIMACS: -11390 11391 -11392 22 11393 0 -11390 11391 -11392 22 11394 0 -11390 11391 -11392 22 -11395 0 c -2-1 --> break c ( b^{11, 2}_2 ∧ b^{11, 2}_1 ∧ -b^{11, 2}_0 ∧ -p_22) -> break c in CNF: c -b^{11, 2}_2 ∨ -b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ p_22 ∨ break c in DIMACS: -11390 -11391 11392 22 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 2}_2 ∧ -b^{11, 2}_1 ∧ -b^{11, 2}_0 ∧ true) c in CNF: c -b^{11, 2}_2 ∨ b^{11, 2}_1 ∨ b^{11, 2}_0 ∨ false c in DIMACS: -11390 11391 11392 0 c 3 does not represent an automaton state. c -(-b^{11, 2}_2 ∧ b^{11, 2}_1 ∧ b^{11, 2}_0 ∧ true) c in CNF: c b^{11, 2}_2 ∨ -b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ false c in DIMACS: 11390 -11391 -11392 0 c -3 does not represent an automaton state. c -( b^{11, 2}_2 ∧ b^{11, 2}_1 ∧ b^{11, 2}_0 ∧ true) c in CNF: c -b^{11, 2}_2 ∨ -b^{11, 2}_1 ∨ -b^{11, 2}_0 ∨ false c in DIMACS: -11390 -11391 -11392 0 c i = 3 c -2+1 --> -1 c ( b^{11, 3}_2 ∧ b^{11, 3}_1 ∧ -b^{11, 3}_0 ∧ p_33) -> ( b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ b^{11, 4}_0) c in CNF: c -b^{11, 3}_2 ∨ -b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ -p_33 ∨ b^{11, 4}_2 c -b^{11, 3}_2 ∨ -b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ -p_33 ∨ -b^{11, 4}_1 c -b^{11, 3}_2 ∨ -b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ -p_33 ∨ b^{11, 4}_0 c in DIMACS: -11393 -11394 11395 -33 11396 0 -11393 -11394 11395 -33 -11397 0 -11393 -11394 11395 -33 11398 0 c -1+1 --> 0 c ( b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ b^{11, 3}_0 ∧ p_33) -> (-b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ -b^{11, 4}_0) c in CNF: c -b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ -p_33 ∨ -b^{11, 4}_2 c -b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ -p_33 ∨ -b^{11, 4}_1 c -b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ -p_33 ∨ -b^{11, 4}_0 c in DIMACS: -11393 11394 -11395 -33 -11396 0 -11393 11394 -11395 -33 -11397 0 -11393 11394 -11395 -33 -11398 0 c 0+1 --> 1 c (-b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ -b^{11, 3}_0 ∧ p_33) -> (-b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ b^{11, 4}_0) c in CNF: c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ -p_33 ∨ -b^{11, 4}_2 c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ -p_33 ∨ -b^{11, 4}_1 c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ -p_33 ∨ b^{11, 4}_0 c in DIMACS: 11393 11394 11395 -33 -11396 0 11393 11394 11395 -33 -11397 0 11393 11394 11395 -33 11398 0 c 1+1 --> 2 c (-b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ b^{11, 3}_0 ∧ p_33) -> (-b^{11, 4}_2 ∧ b^{11, 4}_1 ∧ -b^{11, 4}_0) c in CNF: c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ -p_33 ∨ -b^{11, 4}_2 c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ -p_33 ∨ b^{11, 4}_1 c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ -p_33 ∨ -b^{11, 4}_0 c in DIMACS: 11393 11394 -11395 -33 -11396 0 11393 11394 -11395 -33 11397 0 11393 11394 -11395 -33 -11398 0 c 2+1 --> break c (-b^{11, 3}_2 ∧ b^{11, 3}_1 ∧ -b^{11, 3}_0 ∧ p_33) -> break c in CNF: c b^{11, 3}_2 ∨ -b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ -p_33 ∨ break c in DIMACS: 11393 -11394 11395 -33 1162 0 c 2-1 --> 1 c (-b^{11, 3}_2 ∧ b^{11, 3}_1 ∧ -b^{11, 3}_0 ∧ -p_33) -> (-b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ b^{11, 4}_0) c in CNF: c b^{11, 3}_2 ∨ -b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ p_33 ∨ -b^{11, 4}_2 c b^{11, 3}_2 ∨ -b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ p_33 ∨ -b^{11, 4}_1 c b^{11, 3}_2 ∨ -b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ p_33 ∨ b^{11, 4}_0 c in DIMACS: 11393 -11394 11395 33 -11396 0 11393 -11394 11395 33 -11397 0 11393 -11394 11395 33 11398 0 c 1-1 --> 0 c (-b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ b^{11, 3}_0 ∧ -p_33) -> (-b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ -b^{11, 4}_0) c in CNF: c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ p_33 ∨ -b^{11, 4}_2 c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ p_33 ∨ -b^{11, 4}_1 c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ p_33 ∨ -b^{11, 4}_0 c in DIMACS: 11393 11394 -11395 33 -11396 0 11393 11394 -11395 33 -11397 0 11393 11394 -11395 33 -11398 0 c 0-1 --> -1 c (-b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ -b^{11, 3}_0 ∧ -p_33) -> ( b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ b^{11, 4}_0) c in CNF: c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ p_33 ∨ b^{11, 4}_2 c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ p_33 ∨ -b^{11, 4}_1 c b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ p_33 ∨ b^{11, 4}_0 c in DIMACS: 11393 11394 11395 33 11396 0 11393 11394 11395 33 -11397 0 11393 11394 11395 33 11398 0 c -1-1 --> -2 c ( b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ b^{11, 3}_0 ∧ -p_33) -> ( b^{11, 4}_2 ∧ b^{11, 4}_1 ∧ -b^{11, 4}_0) c in CNF: c -b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ p_33 ∨ b^{11, 4}_2 c -b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ p_33 ∨ b^{11, 4}_1 c -b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ p_33 ∨ -b^{11, 4}_0 c in DIMACS: -11393 11394 -11395 33 11396 0 -11393 11394 -11395 33 11397 0 -11393 11394 -11395 33 -11398 0 c -2-1 --> break c ( b^{11, 3}_2 ∧ b^{11, 3}_1 ∧ -b^{11, 3}_0 ∧ -p_33) -> break c in CNF: c -b^{11, 3}_2 ∨ -b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ p_33 ∨ break c in DIMACS: -11393 -11394 11395 33 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 3}_2 ∧ -b^{11, 3}_1 ∧ -b^{11, 3}_0 ∧ true) c in CNF: c -b^{11, 3}_2 ∨ b^{11, 3}_1 ∨ b^{11, 3}_0 ∨ false c in DIMACS: -11393 11394 11395 0 c 3 does not represent an automaton state. c -(-b^{11, 3}_2 ∧ b^{11, 3}_1 ∧ b^{11, 3}_0 ∧ true) c in CNF: c b^{11, 3}_2 ∨ -b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ false c in DIMACS: 11393 -11394 -11395 0 c -3 does not represent an automaton state. c -( b^{11, 3}_2 ∧ b^{11, 3}_1 ∧ b^{11, 3}_0 ∧ true) c in CNF: c -b^{11, 3}_2 ∨ -b^{11, 3}_1 ∨ -b^{11, 3}_0 ∨ false c in DIMACS: -11393 -11394 -11395 0 c i = 4 c -2+1 --> -1 c ( b^{11, 4}_2 ∧ b^{11, 4}_1 ∧ -b^{11, 4}_0 ∧ p_44) -> ( b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ b^{11, 5}_0) c in CNF: c -b^{11, 4}_2 ∨ -b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ -p_44 ∨ b^{11, 5}_2 c -b^{11, 4}_2 ∨ -b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ -p_44 ∨ -b^{11, 5}_1 c -b^{11, 4}_2 ∨ -b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ -p_44 ∨ b^{11, 5}_0 c in DIMACS: -11396 -11397 11398 -44 11399 0 -11396 -11397 11398 -44 -11400 0 -11396 -11397 11398 -44 11401 0 c -1+1 --> 0 c ( b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ b^{11, 4}_0 ∧ p_44) -> (-b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ -b^{11, 5}_0) c in CNF: c -b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ -p_44 ∨ -b^{11, 5}_2 c -b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ -p_44 ∨ -b^{11, 5}_1 c -b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ -p_44 ∨ -b^{11, 5}_0 c in DIMACS: -11396 11397 -11398 -44 -11399 0 -11396 11397 -11398 -44 -11400 0 -11396 11397 -11398 -44 -11401 0 c 0+1 --> 1 c (-b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ -b^{11, 4}_0 ∧ p_44) -> (-b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ b^{11, 5}_0) c in CNF: c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ -p_44 ∨ -b^{11, 5}_2 c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ -p_44 ∨ -b^{11, 5}_1 c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ -p_44 ∨ b^{11, 5}_0 c in DIMACS: 11396 11397 11398 -44 -11399 0 11396 11397 11398 -44 -11400 0 11396 11397 11398 -44 11401 0 c 1+1 --> 2 c (-b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ b^{11, 4}_0 ∧ p_44) -> (-b^{11, 5}_2 ∧ b^{11, 5}_1 ∧ -b^{11, 5}_0) c in CNF: c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ -p_44 ∨ -b^{11, 5}_2 c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ -p_44 ∨ b^{11, 5}_1 c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ -p_44 ∨ -b^{11, 5}_0 c in DIMACS: 11396 11397 -11398 -44 -11399 0 11396 11397 -11398 -44 11400 0 11396 11397 -11398 -44 -11401 0 c 2+1 --> break c (-b^{11, 4}_2 ∧ b^{11, 4}_1 ∧ -b^{11, 4}_0 ∧ p_44) -> break c in CNF: c b^{11, 4}_2 ∨ -b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ -p_44 ∨ break c in DIMACS: 11396 -11397 11398 -44 1162 0 c 2-1 --> 1 c (-b^{11, 4}_2 ∧ b^{11, 4}_1 ∧ -b^{11, 4}_0 ∧ -p_44) -> (-b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ b^{11, 5}_0) c in CNF: c b^{11, 4}_2 ∨ -b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ p_44 ∨ -b^{11, 5}_2 c b^{11, 4}_2 ∨ -b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ p_44 ∨ -b^{11, 5}_1 c b^{11, 4}_2 ∨ -b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ p_44 ∨ b^{11, 5}_0 c in DIMACS: 11396 -11397 11398 44 -11399 0 11396 -11397 11398 44 -11400 0 11396 -11397 11398 44 11401 0 c 1-1 --> 0 c (-b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ b^{11, 4}_0 ∧ -p_44) -> (-b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ -b^{11, 5}_0) c in CNF: c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ p_44 ∨ -b^{11, 5}_2 c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ p_44 ∨ -b^{11, 5}_1 c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ p_44 ∨ -b^{11, 5}_0 c in DIMACS: 11396 11397 -11398 44 -11399 0 11396 11397 -11398 44 -11400 0 11396 11397 -11398 44 -11401 0 c 0-1 --> -1 c (-b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ -b^{11, 4}_0 ∧ -p_44) -> ( b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ b^{11, 5}_0) c in CNF: c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ p_44 ∨ b^{11, 5}_2 c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ p_44 ∨ -b^{11, 5}_1 c b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ p_44 ∨ b^{11, 5}_0 c in DIMACS: 11396 11397 11398 44 11399 0 11396 11397 11398 44 -11400 0 11396 11397 11398 44 11401 0 c -1-1 --> -2 c ( b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ b^{11, 4}_0 ∧ -p_44) -> ( b^{11, 5}_2 ∧ b^{11, 5}_1 ∧ -b^{11, 5}_0) c in CNF: c -b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ p_44 ∨ b^{11, 5}_2 c -b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ p_44 ∨ b^{11, 5}_1 c -b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ p_44 ∨ -b^{11, 5}_0 c in DIMACS: -11396 11397 -11398 44 11399 0 -11396 11397 -11398 44 11400 0 -11396 11397 -11398 44 -11401 0 c -2-1 --> break c ( b^{11, 4}_2 ∧ b^{11, 4}_1 ∧ -b^{11, 4}_0 ∧ -p_44) -> break c in CNF: c -b^{11, 4}_2 ∨ -b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ p_44 ∨ break c in DIMACS: -11396 -11397 11398 44 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 4}_2 ∧ -b^{11, 4}_1 ∧ -b^{11, 4}_0 ∧ true) c in CNF: c -b^{11, 4}_2 ∨ b^{11, 4}_1 ∨ b^{11, 4}_0 ∨ false c in DIMACS: -11396 11397 11398 0 c 3 does not represent an automaton state. c -(-b^{11, 4}_2 ∧ b^{11, 4}_1 ∧ b^{11, 4}_0 ∧ true) c in CNF: c b^{11, 4}_2 ∨ -b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ false c in DIMACS: 11396 -11397 -11398 0 c -3 does not represent an automaton state. c -( b^{11, 4}_2 ∧ b^{11, 4}_1 ∧ b^{11, 4}_0 ∧ true) c in CNF: c -b^{11, 4}_2 ∨ -b^{11, 4}_1 ∨ -b^{11, 4}_0 ∨ false c in DIMACS: -11396 -11397 -11398 0 c i = 5 c -2+1 --> -1 c ( b^{11, 5}_2 ∧ b^{11, 5}_1 ∧ -b^{11, 5}_0 ∧ p_55) -> ( b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ b^{11, 6}_0) c in CNF: c -b^{11, 5}_2 ∨ -b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ -p_55 ∨ b^{11, 6}_2 c -b^{11, 5}_2 ∨ -b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ -p_55 ∨ -b^{11, 6}_1 c -b^{11, 5}_2 ∨ -b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ -p_55 ∨ b^{11, 6}_0 c in DIMACS: -11399 -11400 11401 -55 11402 0 -11399 -11400 11401 -55 -11403 0 -11399 -11400 11401 -55 11404 0 c -1+1 --> 0 c ( b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ b^{11, 5}_0 ∧ p_55) -> (-b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ -b^{11, 6}_0) c in CNF: c -b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ -p_55 ∨ -b^{11, 6}_2 c -b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ -p_55 ∨ -b^{11, 6}_1 c -b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ -p_55 ∨ -b^{11, 6}_0 c in DIMACS: -11399 11400 -11401 -55 -11402 0 -11399 11400 -11401 -55 -11403 0 -11399 11400 -11401 -55 -11404 0 c 0+1 --> 1 c (-b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ -b^{11, 5}_0 ∧ p_55) -> (-b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ b^{11, 6}_0) c in CNF: c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ -p_55 ∨ -b^{11, 6}_2 c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ -p_55 ∨ -b^{11, 6}_1 c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ -p_55 ∨ b^{11, 6}_0 c in DIMACS: 11399 11400 11401 -55 -11402 0 11399 11400 11401 -55 -11403 0 11399 11400 11401 -55 11404 0 c 1+1 --> 2 c (-b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ b^{11, 5}_0 ∧ p_55) -> (-b^{11, 6}_2 ∧ b^{11, 6}_1 ∧ -b^{11, 6}_0) c in CNF: c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ -p_55 ∨ -b^{11, 6}_2 c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ -p_55 ∨ b^{11, 6}_1 c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ -p_55 ∨ -b^{11, 6}_0 c in DIMACS: 11399 11400 -11401 -55 -11402 0 11399 11400 -11401 -55 11403 0 11399 11400 -11401 -55 -11404 0 c 2+1 --> break c (-b^{11, 5}_2 ∧ b^{11, 5}_1 ∧ -b^{11, 5}_0 ∧ p_55) -> break c in CNF: c b^{11, 5}_2 ∨ -b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ -p_55 ∨ break c in DIMACS: 11399 -11400 11401 -55 1162 0 c 2-1 --> 1 c (-b^{11, 5}_2 ∧ b^{11, 5}_1 ∧ -b^{11, 5}_0 ∧ -p_55) -> (-b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ b^{11, 6}_0) c in CNF: c b^{11, 5}_2 ∨ -b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ p_55 ∨ -b^{11, 6}_2 c b^{11, 5}_2 ∨ -b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ p_55 ∨ -b^{11, 6}_1 c b^{11, 5}_2 ∨ -b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ p_55 ∨ b^{11, 6}_0 c in DIMACS: 11399 -11400 11401 55 -11402 0 11399 -11400 11401 55 -11403 0 11399 -11400 11401 55 11404 0 c 1-1 --> 0 c (-b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ b^{11, 5}_0 ∧ -p_55) -> (-b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ -b^{11, 6}_0) c in CNF: c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ p_55 ∨ -b^{11, 6}_2 c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ p_55 ∨ -b^{11, 6}_1 c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ p_55 ∨ -b^{11, 6}_0 c in DIMACS: 11399 11400 -11401 55 -11402 0 11399 11400 -11401 55 -11403 0 11399 11400 -11401 55 -11404 0 c 0-1 --> -1 c (-b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ -b^{11, 5}_0 ∧ -p_55) -> ( b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ b^{11, 6}_0) c in CNF: c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ p_55 ∨ b^{11, 6}_2 c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ p_55 ∨ -b^{11, 6}_1 c b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ p_55 ∨ b^{11, 6}_0 c in DIMACS: 11399 11400 11401 55 11402 0 11399 11400 11401 55 -11403 0 11399 11400 11401 55 11404 0 c -1-1 --> -2 c ( b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ b^{11, 5}_0 ∧ -p_55) -> ( b^{11, 6}_2 ∧ b^{11, 6}_1 ∧ -b^{11, 6}_0) c in CNF: c -b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ p_55 ∨ b^{11, 6}_2 c -b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ p_55 ∨ b^{11, 6}_1 c -b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ p_55 ∨ -b^{11, 6}_0 c in DIMACS: -11399 11400 -11401 55 11402 0 -11399 11400 -11401 55 11403 0 -11399 11400 -11401 55 -11404 0 c -2-1 --> break c ( b^{11, 5}_2 ∧ b^{11, 5}_1 ∧ -b^{11, 5}_0 ∧ -p_55) -> break c in CNF: c -b^{11, 5}_2 ∨ -b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ p_55 ∨ break c in DIMACS: -11399 -11400 11401 55 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 5}_2 ∧ -b^{11, 5}_1 ∧ -b^{11, 5}_0 ∧ true) c in CNF: c -b^{11, 5}_2 ∨ b^{11, 5}_1 ∨ b^{11, 5}_0 ∨ false c in DIMACS: -11399 11400 11401 0 c 3 does not represent an automaton state. c -(-b^{11, 5}_2 ∧ b^{11, 5}_1 ∧ b^{11, 5}_0 ∧ true) c in CNF: c b^{11, 5}_2 ∨ -b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ false c in DIMACS: 11399 -11400 -11401 0 c -3 does not represent an automaton state. c -( b^{11, 5}_2 ∧ b^{11, 5}_1 ∧ b^{11, 5}_0 ∧ true) c in CNF: c -b^{11, 5}_2 ∨ -b^{11, 5}_1 ∨ -b^{11, 5}_0 ∨ false c in DIMACS: -11399 -11400 -11401 0 c i = 6 c -2+1 --> -1 c ( b^{11, 6}_2 ∧ b^{11, 6}_1 ∧ -b^{11, 6}_0 ∧ p_66) -> ( b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ b^{11, 7}_0) c in CNF: c -b^{11, 6}_2 ∨ -b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ -p_66 ∨ b^{11, 7}_2 c -b^{11, 6}_2 ∨ -b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ -p_66 ∨ -b^{11, 7}_1 c -b^{11, 6}_2 ∨ -b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ -p_66 ∨ b^{11, 7}_0 c in DIMACS: -11402 -11403 11404 -66 11405 0 -11402 -11403 11404 -66 -11406 0 -11402 -11403 11404 -66 11407 0 c -1+1 --> 0 c ( b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ b^{11, 6}_0 ∧ p_66) -> (-b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ -b^{11, 7}_0) c in CNF: c -b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ -p_66 ∨ -b^{11, 7}_2 c -b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ -p_66 ∨ -b^{11, 7}_1 c -b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ -p_66 ∨ -b^{11, 7}_0 c in DIMACS: -11402 11403 -11404 -66 -11405 0 -11402 11403 -11404 -66 -11406 0 -11402 11403 -11404 -66 -11407 0 c 0+1 --> 1 c (-b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ -b^{11, 6}_0 ∧ p_66) -> (-b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ b^{11, 7}_0) c in CNF: c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ -p_66 ∨ -b^{11, 7}_2 c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ -p_66 ∨ -b^{11, 7}_1 c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ -p_66 ∨ b^{11, 7}_0 c in DIMACS: 11402 11403 11404 -66 -11405 0 11402 11403 11404 -66 -11406 0 11402 11403 11404 -66 11407 0 c 1+1 --> 2 c (-b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ b^{11, 6}_0 ∧ p_66) -> (-b^{11, 7}_2 ∧ b^{11, 7}_1 ∧ -b^{11, 7}_0) c in CNF: c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ -p_66 ∨ -b^{11, 7}_2 c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ -p_66 ∨ b^{11, 7}_1 c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ -p_66 ∨ -b^{11, 7}_0 c in DIMACS: 11402 11403 -11404 -66 -11405 0 11402 11403 -11404 -66 11406 0 11402 11403 -11404 -66 -11407 0 c 2+1 --> break c (-b^{11, 6}_2 ∧ b^{11, 6}_1 ∧ -b^{11, 6}_0 ∧ p_66) -> break c in CNF: c b^{11, 6}_2 ∨ -b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ -p_66 ∨ break c in DIMACS: 11402 -11403 11404 -66 1162 0 c 2-1 --> 1 c (-b^{11, 6}_2 ∧ b^{11, 6}_1 ∧ -b^{11, 6}_0 ∧ -p_66) -> (-b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ b^{11, 7}_0) c in CNF: c b^{11, 6}_2 ∨ -b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ p_66 ∨ -b^{11, 7}_2 c b^{11, 6}_2 ∨ -b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ p_66 ∨ -b^{11, 7}_1 c b^{11, 6}_2 ∨ -b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ p_66 ∨ b^{11, 7}_0 c in DIMACS: 11402 -11403 11404 66 -11405 0 11402 -11403 11404 66 -11406 0 11402 -11403 11404 66 11407 0 c 1-1 --> 0 c (-b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ b^{11, 6}_0 ∧ -p_66) -> (-b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ -b^{11, 7}_0) c in CNF: c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ p_66 ∨ -b^{11, 7}_2 c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ p_66 ∨ -b^{11, 7}_1 c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ p_66 ∨ -b^{11, 7}_0 c in DIMACS: 11402 11403 -11404 66 -11405 0 11402 11403 -11404 66 -11406 0 11402 11403 -11404 66 -11407 0 c 0-1 --> -1 c (-b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ -b^{11, 6}_0 ∧ -p_66) -> ( b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ b^{11, 7}_0) c in CNF: c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ p_66 ∨ b^{11, 7}_2 c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ p_66 ∨ -b^{11, 7}_1 c b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ p_66 ∨ b^{11, 7}_0 c in DIMACS: 11402 11403 11404 66 11405 0 11402 11403 11404 66 -11406 0 11402 11403 11404 66 11407 0 c -1-1 --> -2 c ( b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ b^{11, 6}_0 ∧ -p_66) -> ( b^{11, 7}_2 ∧ b^{11, 7}_1 ∧ -b^{11, 7}_0) c in CNF: c -b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ p_66 ∨ b^{11, 7}_2 c -b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ p_66 ∨ b^{11, 7}_1 c -b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ p_66 ∨ -b^{11, 7}_0 c in DIMACS: -11402 11403 -11404 66 11405 0 -11402 11403 -11404 66 11406 0 -11402 11403 -11404 66 -11407 0 c -2-1 --> break c ( b^{11, 6}_2 ∧ b^{11, 6}_1 ∧ -b^{11, 6}_0 ∧ -p_66) -> break c in CNF: c -b^{11, 6}_2 ∨ -b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ p_66 ∨ break c in DIMACS: -11402 -11403 11404 66 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 6}_2 ∧ -b^{11, 6}_1 ∧ -b^{11, 6}_0 ∧ true) c in CNF: c -b^{11, 6}_2 ∨ b^{11, 6}_1 ∨ b^{11, 6}_0 ∨ false c in DIMACS: -11402 11403 11404 0 c 3 does not represent an automaton state. c -(-b^{11, 6}_2 ∧ b^{11, 6}_1 ∧ b^{11, 6}_0 ∧ true) c in CNF: c b^{11, 6}_2 ∨ -b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ false c in DIMACS: 11402 -11403 -11404 0 c -3 does not represent an automaton state. c -( b^{11, 6}_2 ∧ b^{11, 6}_1 ∧ b^{11, 6}_0 ∧ true) c in CNF: c -b^{11, 6}_2 ∨ -b^{11, 6}_1 ∨ -b^{11, 6}_0 ∨ false c in DIMACS: -11402 -11403 -11404 0 c i = 7 c -2+1 --> -1 c ( b^{11, 7}_2 ∧ b^{11, 7}_1 ∧ -b^{11, 7}_0 ∧ p_77) -> ( b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ b^{11, 8}_0) c in CNF: c -b^{11, 7}_2 ∨ -b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ -p_77 ∨ b^{11, 8}_2 c -b^{11, 7}_2 ∨ -b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ -p_77 ∨ -b^{11, 8}_1 c -b^{11, 7}_2 ∨ -b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ -p_77 ∨ b^{11, 8}_0 c in DIMACS: -11405 -11406 11407 -77 11408 0 -11405 -11406 11407 -77 -11409 0 -11405 -11406 11407 -77 11410 0 c -1+1 --> 0 c ( b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ b^{11, 7}_0 ∧ p_77) -> (-b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ -b^{11, 8}_0) c in CNF: c -b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ -p_77 ∨ -b^{11, 8}_2 c -b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ -p_77 ∨ -b^{11, 8}_1 c -b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ -p_77 ∨ -b^{11, 8}_0 c in DIMACS: -11405 11406 -11407 -77 -11408 0 -11405 11406 -11407 -77 -11409 0 -11405 11406 -11407 -77 -11410 0 c 0+1 --> 1 c (-b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ -b^{11, 7}_0 ∧ p_77) -> (-b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ b^{11, 8}_0) c in CNF: c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ -p_77 ∨ -b^{11, 8}_2 c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ -p_77 ∨ -b^{11, 8}_1 c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ -p_77 ∨ b^{11, 8}_0 c in DIMACS: 11405 11406 11407 -77 -11408 0 11405 11406 11407 -77 -11409 0 11405 11406 11407 -77 11410 0 c 1+1 --> 2 c (-b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ b^{11, 7}_0 ∧ p_77) -> (-b^{11, 8}_2 ∧ b^{11, 8}_1 ∧ -b^{11, 8}_0) c in CNF: c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ -p_77 ∨ -b^{11, 8}_2 c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ -p_77 ∨ b^{11, 8}_1 c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ -p_77 ∨ -b^{11, 8}_0 c in DIMACS: 11405 11406 -11407 -77 -11408 0 11405 11406 -11407 -77 11409 0 11405 11406 -11407 -77 -11410 0 c 2+1 --> break c (-b^{11, 7}_2 ∧ b^{11, 7}_1 ∧ -b^{11, 7}_0 ∧ p_77) -> break c in CNF: c b^{11, 7}_2 ∨ -b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ -p_77 ∨ break c in DIMACS: 11405 -11406 11407 -77 1162 0 c 2-1 --> 1 c (-b^{11, 7}_2 ∧ b^{11, 7}_1 ∧ -b^{11, 7}_0 ∧ -p_77) -> (-b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ b^{11, 8}_0) c in CNF: c b^{11, 7}_2 ∨ -b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ p_77 ∨ -b^{11, 8}_2 c b^{11, 7}_2 ∨ -b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ p_77 ∨ -b^{11, 8}_1 c b^{11, 7}_2 ∨ -b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ p_77 ∨ b^{11, 8}_0 c in DIMACS: 11405 -11406 11407 77 -11408 0 11405 -11406 11407 77 -11409 0 11405 -11406 11407 77 11410 0 c 1-1 --> 0 c (-b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ b^{11, 7}_0 ∧ -p_77) -> (-b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ -b^{11, 8}_0) c in CNF: c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ p_77 ∨ -b^{11, 8}_2 c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ p_77 ∨ -b^{11, 8}_1 c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ p_77 ∨ -b^{11, 8}_0 c in DIMACS: 11405 11406 -11407 77 -11408 0 11405 11406 -11407 77 -11409 0 11405 11406 -11407 77 -11410 0 c 0-1 --> -1 c (-b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ -b^{11, 7}_0 ∧ -p_77) -> ( b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ b^{11, 8}_0) c in CNF: c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ p_77 ∨ b^{11, 8}_2 c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ p_77 ∨ -b^{11, 8}_1 c b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ p_77 ∨ b^{11, 8}_0 c in DIMACS: 11405 11406 11407 77 11408 0 11405 11406 11407 77 -11409 0 11405 11406 11407 77 11410 0 c -1-1 --> -2 c ( b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ b^{11, 7}_0 ∧ -p_77) -> ( b^{11, 8}_2 ∧ b^{11, 8}_1 ∧ -b^{11, 8}_0) c in CNF: c -b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ p_77 ∨ b^{11, 8}_2 c -b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ p_77 ∨ b^{11, 8}_1 c -b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ p_77 ∨ -b^{11, 8}_0 c in DIMACS: -11405 11406 -11407 77 11408 0 -11405 11406 -11407 77 11409 0 -11405 11406 -11407 77 -11410 0 c -2-1 --> break c ( b^{11, 7}_2 ∧ b^{11, 7}_1 ∧ -b^{11, 7}_0 ∧ -p_77) -> break c in CNF: c -b^{11, 7}_2 ∨ -b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ p_77 ∨ break c in DIMACS: -11405 -11406 11407 77 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 7}_2 ∧ -b^{11, 7}_1 ∧ -b^{11, 7}_0 ∧ true) c in CNF: c -b^{11, 7}_2 ∨ b^{11, 7}_1 ∨ b^{11, 7}_0 ∨ false c in DIMACS: -11405 11406 11407 0 c 3 does not represent an automaton state. c -(-b^{11, 7}_2 ∧ b^{11, 7}_1 ∧ b^{11, 7}_0 ∧ true) c in CNF: c b^{11, 7}_2 ∨ -b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ false c in DIMACS: 11405 -11406 -11407 0 c -3 does not represent an automaton state. c -( b^{11, 7}_2 ∧ b^{11, 7}_1 ∧ b^{11, 7}_0 ∧ true) c in CNF: c -b^{11, 7}_2 ∨ -b^{11, 7}_1 ∨ -b^{11, 7}_0 ∨ false c in DIMACS: -11405 -11406 -11407 0 c i = 8 c -2+1 --> -1 c ( b^{11, 8}_2 ∧ b^{11, 8}_1 ∧ -b^{11, 8}_0 ∧ p_88) -> ( b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ b^{11, 9}_0) c in CNF: c -b^{11, 8}_2 ∨ -b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ -p_88 ∨ b^{11, 9}_2 c -b^{11, 8}_2 ∨ -b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ -p_88 ∨ -b^{11, 9}_1 c -b^{11, 8}_2 ∨ -b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ -p_88 ∨ b^{11, 9}_0 c in DIMACS: -11408 -11409 11410 -88 11411 0 -11408 -11409 11410 -88 -11412 0 -11408 -11409 11410 -88 11413 0 c -1+1 --> 0 c ( b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ b^{11, 8}_0 ∧ p_88) -> (-b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ -b^{11, 9}_0) c in CNF: c -b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ -p_88 ∨ -b^{11, 9}_2 c -b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ -p_88 ∨ -b^{11, 9}_1 c -b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ -p_88 ∨ -b^{11, 9}_0 c in DIMACS: -11408 11409 -11410 -88 -11411 0 -11408 11409 -11410 -88 -11412 0 -11408 11409 -11410 -88 -11413 0 c 0+1 --> 1 c (-b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ -b^{11, 8}_0 ∧ p_88) -> (-b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ b^{11, 9}_0) c in CNF: c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ -p_88 ∨ -b^{11, 9}_2 c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ -p_88 ∨ -b^{11, 9}_1 c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ -p_88 ∨ b^{11, 9}_0 c in DIMACS: 11408 11409 11410 -88 -11411 0 11408 11409 11410 -88 -11412 0 11408 11409 11410 -88 11413 0 c 1+1 --> 2 c (-b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ b^{11, 8}_0 ∧ p_88) -> (-b^{11, 9}_2 ∧ b^{11, 9}_1 ∧ -b^{11, 9}_0) c in CNF: c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ -p_88 ∨ -b^{11, 9}_2 c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ -p_88 ∨ b^{11, 9}_1 c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ -p_88 ∨ -b^{11, 9}_0 c in DIMACS: 11408 11409 -11410 -88 -11411 0 11408 11409 -11410 -88 11412 0 11408 11409 -11410 -88 -11413 0 c 2+1 --> break c (-b^{11, 8}_2 ∧ b^{11, 8}_1 ∧ -b^{11, 8}_0 ∧ p_88) -> break c in CNF: c b^{11, 8}_2 ∨ -b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ -p_88 ∨ break c in DIMACS: 11408 -11409 11410 -88 1162 0 c 2-1 --> 1 c (-b^{11, 8}_2 ∧ b^{11, 8}_1 ∧ -b^{11, 8}_0 ∧ -p_88) -> (-b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ b^{11, 9}_0) c in CNF: c b^{11, 8}_2 ∨ -b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ p_88 ∨ -b^{11, 9}_2 c b^{11, 8}_2 ∨ -b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ p_88 ∨ -b^{11, 9}_1 c b^{11, 8}_2 ∨ -b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ p_88 ∨ b^{11, 9}_0 c in DIMACS: 11408 -11409 11410 88 -11411 0 11408 -11409 11410 88 -11412 0 11408 -11409 11410 88 11413 0 c 1-1 --> 0 c (-b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ b^{11, 8}_0 ∧ -p_88) -> (-b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ -b^{11, 9}_0) c in CNF: c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ p_88 ∨ -b^{11, 9}_2 c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ p_88 ∨ -b^{11, 9}_1 c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ p_88 ∨ -b^{11, 9}_0 c in DIMACS: 11408 11409 -11410 88 -11411 0 11408 11409 -11410 88 -11412 0 11408 11409 -11410 88 -11413 0 c 0-1 --> -1 c (-b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ -b^{11, 8}_0 ∧ -p_88) -> ( b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ b^{11, 9}_0) c in CNF: c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ p_88 ∨ b^{11, 9}_2 c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ p_88 ∨ -b^{11, 9}_1 c b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ p_88 ∨ b^{11, 9}_0 c in DIMACS: 11408 11409 11410 88 11411 0 11408 11409 11410 88 -11412 0 11408 11409 11410 88 11413 0 c -1-1 --> -2 c ( b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ b^{11, 8}_0 ∧ -p_88) -> ( b^{11, 9}_2 ∧ b^{11, 9}_1 ∧ -b^{11, 9}_0) c in CNF: c -b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ p_88 ∨ b^{11, 9}_2 c -b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ p_88 ∨ b^{11, 9}_1 c -b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ p_88 ∨ -b^{11, 9}_0 c in DIMACS: -11408 11409 -11410 88 11411 0 -11408 11409 -11410 88 11412 0 -11408 11409 -11410 88 -11413 0 c -2-1 --> break c ( b^{11, 8}_2 ∧ b^{11, 8}_1 ∧ -b^{11, 8}_0 ∧ -p_88) -> break c in CNF: c -b^{11, 8}_2 ∨ -b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ p_88 ∨ break c in DIMACS: -11408 -11409 11410 88 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 8}_2 ∧ -b^{11, 8}_1 ∧ -b^{11, 8}_0 ∧ true) c in CNF: c -b^{11, 8}_2 ∨ b^{11, 8}_1 ∨ b^{11, 8}_0 ∨ false c in DIMACS: -11408 11409 11410 0 c 3 does not represent an automaton state. c -(-b^{11, 8}_2 ∧ b^{11, 8}_1 ∧ b^{11, 8}_0 ∧ true) c in CNF: c b^{11, 8}_2 ∨ -b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ false c in DIMACS: 11408 -11409 -11410 0 c -3 does not represent an automaton state. c -( b^{11, 8}_2 ∧ b^{11, 8}_1 ∧ b^{11, 8}_0 ∧ true) c in CNF: c -b^{11, 8}_2 ∨ -b^{11, 8}_1 ∨ -b^{11, 8}_0 ∨ false c in DIMACS: -11408 -11409 -11410 0 c i = 9 c -2+1 --> -1 c ( b^{11, 9}_2 ∧ b^{11, 9}_1 ∧ -b^{11, 9}_0 ∧ p_99) -> ( b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ b^{11, 10}_0) c in CNF: c -b^{11, 9}_2 ∨ -b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ -p_99 ∨ b^{11, 10}_2 c -b^{11, 9}_2 ∨ -b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ -p_99 ∨ -b^{11, 10}_1 c -b^{11, 9}_2 ∨ -b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ -p_99 ∨ b^{11, 10}_0 c in DIMACS: -11411 -11412 11413 -99 11414 0 -11411 -11412 11413 -99 -11415 0 -11411 -11412 11413 -99 11416 0 c -1+1 --> 0 c ( b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ b^{11, 9}_0 ∧ p_99) -> (-b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ -b^{11, 10}_0) c in CNF: c -b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ -p_99 ∨ -b^{11, 10}_2 c -b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ -p_99 ∨ -b^{11, 10}_1 c -b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ -p_99 ∨ -b^{11, 10}_0 c in DIMACS: -11411 11412 -11413 -99 -11414 0 -11411 11412 -11413 -99 -11415 0 -11411 11412 -11413 -99 -11416 0 c 0+1 --> 1 c (-b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ -b^{11, 9}_0 ∧ p_99) -> (-b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ b^{11, 10}_0) c in CNF: c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ -p_99 ∨ -b^{11, 10}_2 c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ -p_99 ∨ -b^{11, 10}_1 c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ -p_99 ∨ b^{11, 10}_0 c in DIMACS: 11411 11412 11413 -99 -11414 0 11411 11412 11413 -99 -11415 0 11411 11412 11413 -99 11416 0 c 1+1 --> 2 c (-b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ b^{11, 9}_0 ∧ p_99) -> (-b^{11, 10}_2 ∧ b^{11, 10}_1 ∧ -b^{11, 10}_0) c in CNF: c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ -p_99 ∨ -b^{11, 10}_2 c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ -p_99 ∨ b^{11, 10}_1 c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ -p_99 ∨ -b^{11, 10}_0 c in DIMACS: 11411 11412 -11413 -99 -11414 0 11411 11412 -11413 -99 11415 0 11411 11412 -11413 -99 -11416 0 c 2+1 --> break c (-b^{11, 9}_2 ∧ b^{11, 9}_1 ∧ -b^{11, 9}_0 ∧ p_99) -> break c in CNF: c b^{11, 9}_2 ∨ -b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ -p_99 ∨ break c in DIMACS: 11411 -11412 11413 -99 1162 0 c 2-1 --> 1 c (-b^{11, 9}_2 ∧ b^{11, 9}_1 ∧ -b^{11, 9}_0 ∧ -p_99) -> (-b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ b^{11, 10}_0) c in CNF: c b^{11, 9}_2 ∨ -b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ p_99 ∨ -b^{11, 10}_2 c b^{11, 9}_2 ∨ -b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ p_99 ∨ -b^{11, 10}_1 c b^{11, 9}_2 ∨ -b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ p_99 ∨ b^{11, 10}_0 c in DIMACS: 11411 -11412 11413 99 -11414 0 11411 -11412 11413 99 -11415 0 11411 -11412 11413 99 11416 0 c 1-1 --> 0 c (-b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ b^{11, 9}_0 ∧ -p_99) -> (-b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ -b^{11, 10}_0) c in CNF: c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ p_99 ∨ -b^{11, 10}_2 c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ p_99 ∨ -b^{11, 10}_1 c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ p_99 ∨ -b^{11, 10}_0 c in DIMACS: 11411 11412 -11413 99 -11414 0 11411 11412 -11413 99 -11415 0 11411 11412 -11413 99 -11416 0 c 0-1 --> -1 c (-b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ -b^{11, 9}_0 ∧ -p_99) -> ( b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ b^{11, 10}_0) c in CNF: c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ p_99 ∨ b^{11, 10}_2 c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ p_99 ∨ -b^{11, 10}_1 c b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ p_99 ∨ b^{11, 10}_0 c in DIMACS: 11411 11412 11413 99 11414 0 11411 11412 11413 99 -11415 0 11411 11412 11413 99 11416 0 c -1-1 --> -2 c ( b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ b^{11, 9}_0 ∧ -p_99) -> ( b^{11, 10}_2 ∧ b^{11, 10}_1 ∧ -b^{11, 10}_0) c in CNF: c -b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ p_99 ∨ b^{11, 10}_2 c -b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ p_99 ∨ b^{11, 10}_1 c -b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ p_99 ∨ -b^{11, 10}_0 c in DIMACS: -11411 11412 -11413 99 11414 0 -11411 11412 -11413 99 11415 0 -11411 11412 -11413 99 -11416 0 c -2-1 --> break c ( b^{11, 9}_2 ∧ b^{11, 9}_1 ∧ -b^{11, 9}_0 ∧ -p_99) -> break c in CNF: c -b^{11, 9}_2 ∨ -b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ p_99 ∨ break c in DIMACS: -11411 -11412 11413 99 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 9}_2 ∧ -b^{11, 9}_1 ∧ -b^{11, 9}_0 ∧ true) c in CNF: c -b^{11, 9}_2 ∨ b^{11, 9}_1 ∨ b^{11, 9}_0 ∨ false c in DIMACS: -11411 11412 11413 0 c 3 does not represent an automaton state. c -(-b^{11, 9}_2 ∧ b^{11, 9}_1 ∧ b^{11, 9}_0 ∧ true) c in CNF: c b^{11, 9}_2 ∨ -b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ false c in DIMACS: 11411 -11412 -11413 0 c -3 does not represent an automaton state. c -( b^{11, 9}_2 ∧ b^{11, 9}_1 ∧ b^{11, 9}_0 ∧ true) c in CNF: c -b^{11, 9}_2 ∨ -b^{11, 9}_1 ∨ -b^{11, 9}_0 ∨ false c in DIMACS: -11411 -11412 -11413 0 c i = 10 c -2+1 --> -1 c ( b^{11, 10}_2 ∧ b^{11, 10}_1 ∧ -b^{11, 10}_0 ∧ p_110) -> ( b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ b^{11, 11}_0) c in CNF: c -b^{11, 10}_2 ∨ -b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ -p_110 ∨ b^{11, 11}_2 c -b^{11, 10}_2 ∨ -b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ -p_110 ∨ -b^{11, 11}_1 c -b^{11, 10}_2 ∨ -b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ -p_110 ∨ b^{11, 11}_0 c in DIMACS: -11414 -11415 11416 -110 11417 0 -11414 -11415 11416 -110 -11418 0 -11414 -11415 11416 -110 11419 0 c -1+1 --> 0 c ( b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ b^{11, 10}_0 ∧ p_110) -> (-b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ -b^{11, 11}_0) c in CNF: c -b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ -p_110 ∨ -b^{11, 11}_2 c -b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ -p_110 ∨ -b^{11, 11}_1 c -b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ -p_110 ∨ -b^{11, 11}_0 c in DIMACS: -11414 11415 -11416 -110 -11417 0 -11414 11415 -11416 -110 -11418 0 -11414 11415 -11416 -110 -11419 0 c 0+1 --> 1 c (-b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ -b^{11, 10}_0 ∧ p_110) -> (-b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ b^{11, 11}_0) c in CNF: c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ -p_110 ∨ -b^{11, 11}_2 c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ -p_110 ∨ -b^{11, 11}_1 c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ -p_110 ∨ b^{11, 11}_0 c in DIMACS: 11414 11415 11416 -110 -11417 0 11414 11415 11416 -110 -11418 0 11414 11415 11416 -110 11419 0 c 1+1 --> 2 c (-b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ b^{11, 10}_0 ∧ p_110) -> (-b^{11, 11}_2 ∧ b^{11, 11}_1 ∧ -b^{11, 11}_0) c in CNF: c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ -p_110 ∨ -b^{11, 11}_2 c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ -p_110 ∨ b^{11, 11}_1 c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ -p_110 ∨ -b^{11, 11}_0 c in DIMACS: 11414 11415 -11416 -110 -11417 0 11414 11415 -11416 -110 11418 0 11414 11415 -11416 -110 -11419 0 c 2+1 --> break c (-b^{11, 10}_2 ∧ b^{11, 10}_1 ∧ -b^{11, 10}_0 ∧ p_110) -> break c in CNF: c b^{11, 10}_2 ∨ -b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ -p_110 ∨ break c in DIMACS: 11414 -11415 11416 -110 1162 0 c 2-1 --> 1 c (-b^{11, 10}_2 ∧ b^{11, 10}_1 ∧ -b^{11, 10}_0 ∧ -p_110) -> (-b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ b^{11, 11}_0) c in CNF: c b^{11, 10}_2 ∨ -b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ p_110 ∨ -b^{11, 11}_2 c b^{11, 10}_2 ∨ -b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ p_110 ∨ -b^{11, 11}_1 c b^{11, 10}_2 ∨ -b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ p_110 ∨ b^{11, 11}_0 c in DIMACS: 11414 -11415 11416 110 -11417 0 11414 -11415 11416 110 -11418 0 11414 -11415 11416 110 11419 0 c 1-1 --> 0 c (-b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ b^{11, 10}_0 ∧ -p_110) -> (-b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ -b^{11, 11}_0) c in CNF: c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ p_110 ∨ -b^{11, 11}_2 c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ p_110 ∨ -b^{11, 11}_1 c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ p_110 ∨ -b^{11, 11}_0 c in DIMACS: 11414 11415 -11416 110 -11417 0 11414 11415 -11416 110 -11418 0 11414 11415 -11416 110 -11419 0 c 0-1 --> -1 c (-b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ -b^{11, 10}_0 ∧ -p_110) -> ( b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ b^{11, 11}_0) c in CNF: c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ p_110 ∨ b^{11, 11}_2 c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ p_110 ∨ -b^{11, 11}_1 c b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ p_110 ∨ b^{11, 11}_0 c in DIMACS: 11414 11415 11416 110 11417 0 11414 11415 11416 110 -11418 0 11414 11415 11416 110 11419 0 c -1-1 --> -2 c ( b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ b^{11, 10}_0 ∧ -p_110) -> ( b^{11, 11}_2 ∧ b^{11, 11}_1 ∧ -b^{11, 11}_0) c in CNF: c -b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ p_110 ∨ b^{11, 11}_2 c -b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ p_110 ∨ b^{11, 11}_1 c -b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ p_110 ∨ -b^{11, 11}_0 c in DIMACS: -11414 11415 -11416 110 11417 0 -11414 11415 -11416 110 11418 0 -11414 11415 -11416 110 -11419 0 c -2-1 --> break c ( b^{11, 10}_2 ∧ b^{11, 10}_1 ∧ -b^{11, 10}_0 ∧ -p_110) -> break c in CNF: c -b^{11, 10}_2 ∨ -b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ p_110 ∨ break c in DIMACS: -11414 -11415 11416 110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 10}_2 ∧ -b^{11, 10}_1 ∧ -b^{11, 10}_0 ∧ true) c in CNF: c -b^{11, 10}_2 ∨ b^{11, 10}_1 ∨ b^{11, 10}_0 ∨ false c in DIMACS: -11414 11415 11416 0 c 3 does not represent an automaton state. c -(-b^{11, 10}_2 ∧ b^{11, 10}_1 ∧ b^{11, 10}_0 ∧ true) c in CNF: c b^{11, 10}_2 ∨ -b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ false c in DIMACS: 11414 -11415 -11416 0 c -3 does not represent an automaton state. c -( b^{11, 10}_2 ∧ b^{11, 10}_1 ∧ b^{11, 10}_0 ∧ true) c in CNF: c -b^{11, 10}_2 ∨ -b^{11, 10}_1 ∨ -b^{11, 10}_0 ∨ false c in DIMACS: -11414 -11415 -11416 0 c i = 11 c -2+1 --> -1 c ( b^{11, 11}_2 ∧ b^{11, 11}_1 ∧ -b^{11, 11}_0 ∧ p_121) -> ( b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ b^{11, 12}_0) c in CNF: c -b^{11, 11}_2 ∨ -b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ -p_121 ∨ b^{11, 12}_2 c -b^{11, 11}_2 ∨ -b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ -p_121 ∨ -b^{11, 12}_1 c -b^{11, 11}_2 ∨ -b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ -p_121 ∨ b^{11, 12}_0 c in DIMACS: -11417 -11418 11419 -121 11420 0 -11417 -11418 11419 -121 -11421 0 -11417 -11418 11419 -121 11422 0 c -1+1 --> 0 c ( b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ b^{11, 11}_0 ∧ p_121) -> (-b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ -b^{11, 12}_0) c in CNF: c -b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ -p_121 ∨ -b^{11, 12}_2 c -b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ -p_121 ∨ -b^{11, 12}_1 c -b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ -p_121 ∨ -b^{11, 12}_0 c in DIMACS: -11417 11418 -11419 -121 -11420 0 -11417 11418 -11419 -121 -11421 0 -11417 11418 -11419 -121 -11422 0 c 0+1 --> 1 c (-b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ -b^{11, 11}_0 ∧ p_121) -> (-b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ b^{11, 12}_0) c in CNF: c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ -p_121 ∨ -b^{11, 12}_2 c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ -p_121 ∨ -b^{11, 12}_1 c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ -p_121 ∨ b^{11, 12}_0 c in DIMACS: 11417 11418 11419 -121 -11420 0 11417 11418 11419 -121 -11421 0 11417 11418 11419 -121 11422 0 c 1+1 --> 2 c (-b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ b^{11, 11}_0 ∧ p_121) -> (-b^{11, 12}_2 ∧ b^{11, 12}_1 ∧ -b^{11, 12}_0) c in CNF: c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ -p_121 ∨ -b^{11, 12}_2 c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ -p_121 ∨ b^{11, 12}_1 c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ -p_121 ∨ -b^{11, 12}_0 c in DIMACS: 11417 11418 -11419 -121 -11420 0 11417 11418 -11419 -121 11421 0 11417 11418 -11419 -121 -11422 0 c 2+1 --> break c (-b^{11, 11}_2 ∧ b^{11, 11}_1 ∧ -b^{11, 11}_0 ∧ p_121) -> break c in CNF: c b^{11, 11}_2 ∨ -b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ -p_121 ∨ break c in DIMACS: 11417 -11418 11419 -121 1162 0 c 2-1 --> 1 c (-b^{11, 11}_2 ∧ b^{11, 11}_1 ∧ -b^{11, 11}_0 ∧ -p_121) -> (-b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ b^{11, 12}_0) c in CNF: c b^{11, 11}_2 ∨ -b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ p_121 ∨ -b^{11, 12}_2 c b^{11, 11}_2 ∨ -b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ p_121 ∨ -b^{11, 12}_1 c b^{11, 11}_2 ∨ -b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ p_121 ∨ b^{11, 12}_0 c in DIMACS: 11417 -11418 11419 121 -11420 0 11417 -11418 11419 121 -11421 0 11417 -11418 11419 121 11422 0 c 1-1 --> 0 c (-b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ b^{11, 11}_0 ∧ -p_121) -> (-b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ -b^{11, 12}_0) c in CNF: c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ p_121 ∨ -b^{11, 12}_2 c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ p_121 ∨ -b^{11, 12}_1 c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ p_121 ∨ -b^{11, 12}_0 c in DIMACS: 11417 11418 -11419 121 -11420 0 11417 11418 -11419 121 -11421 0 11417 11418 -11419 121 -11422 0 c 0-1 --> -1 c (-b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ -b^{11, 11}_0 ∧ -p_121) -> ( b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ b^{11, 12}_0) c in CNF: c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ p_121 ∨ b^{11, 12}_2 c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ p_121 ∨ -b^{11, 12}_1 c b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ p_121 ∨ b^{11, 12}_0 c in DIMACS: 11417 11418 11419 121 11420 0 11417 11418 11419 121 -11421 0 11417 11418 11419 121 11422 0 c -1-1 --> -2 c ( b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ b^{11, 11}_0 ∧ -p_121) -> ( b^{11, 12}_2 ∧ b^{11, 12}_1 ∧ -b^{11, 12}_0) c in CNF: c -b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ p_121 ∨ b^{11, 12}_2 c -b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ p_121 ∨ b^{11, 12}_1 c -b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ p_121 ∨ -b^{11, 12}_0 c in DIMACS: -11417 11418 -11419 121 11420 0 -11417 11418 -11419 121 11421 0 -11417 11418 -11419 121 -11422 0 c -2-1 --> break c ( b^{11, 11}_2 ∧ b^{11, 11}_1 ∧ -b^{11, 11}_0 ∧ -p_121) -> break c in CNF: c -b^{11, 11}_2 ∨ -b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ p_121 ∨ break c in DIMACS: -11417 -11418 11419 121 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 11}_2 ∧ -b^{11, 11}_1 ∧ -b^{11, 11}_0 ∧ true) c in CNF: c -b^{11, 11}_2 ∨ b^{11, 11}_1 ∨ b^{11, 11}_0 ∨ false c in DIMACS: -11417 11418 11419 0 c 3 does not represent an automaton state. c -(-b^{11, 11}_2 ∧ b^{11, 11}_1 ∧ b^{11, 11}_0 ∧ true) c in CNF: c b^{11, 11}_2 ∨ -b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ false c in DIMACS: 11417 -11418 -11419 0 c -3 does not represent an automaton state. c -( b^{11, 11}_2 ∧ b^{11, 11}_1 ∧ b^{11, 11}_0 ∧ true) c in CNF: c -b^{11, 11}_2 ∨ -b^{11, 11}_1 ∨ -b^{11, 11}_0 ∨ false c in DIMACS: -11417 -11418 -11419 0 c i = 12 c -2+1 --> -1 c ( b^{11, 12}_2 ∧ b^{11, 12}_1 ∧ -b^{11, 12}_0 ∧ p_132) -> ( b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ b^{11, 13}_0) c in CNF: c -b^{11, 12}_2 ∨ -b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ -p_132 ∨ b^{11, 13}_2 c -b^{11, 12}_2 ∨ -b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ -p_132 ∨ -b^{11, 13}_1 c -b^{11, 12}_2 ∨ -b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ -p_132 ∨ b^{11, 13}_0 c in DIMACS: -11420 -11421 11422 -132 11423 0 -11420 -11421 11422 -132 -11424 0 -11420 -11421 11422 -132 11425 0 c -1+1 --> 0 c ( b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ b^{11, 12}_0 ∧ p_132) -> (-b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ -b^{11, 13}_0) c in CNF: c -b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ -p_132 ∨ -b^{11, 13}_2 c -b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ -p_132 ∨ -b^{11, 13}_1 c -b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ -p_132 ∨ -b^{11, 13}_0 c in DIMACS: -11420 11421 -11422 -132 -11423 0 -11420 11421 -11422 -132 -11424 0 -11420 11421 -11422 -132 -11425 0 c 0+1 --> 1 c (-b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ -b^{11, 12}_0 ∧ p_132) -> (-b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ b^{11, 13}_0) c in CNF: c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ -p_132 ∨ -b^{11, 13}_2 c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ -p_132 ∨ -b^{11, 13}_1 c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ -p_132 ∨ b^{11, 13}_0 c in DIMACS: 11420 11421 11422 -132 -11423 0 11420 11421 11422 -132 -11424 0 11420 11421 11422 -132 11425 0 c 1+1 --> 2 c (-b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ b^{11, 12}_0 ∧ p_132) -> (-b^{11, 13}_2 ∧ b^{11, 13}_1 ∧ -b^{11, 13}_0) c in CNF: c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ -p_132 ∨ -b^{11, 13}_2 c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ -p_132 ∨ b^{11, 13}_1 c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ -p_132 ∨ -b^{11, 13}_0 c in DIMACS: 11420 11421 -11422 -132 -11423 0 11420 11421 -11422 -132 11424 0 11420 11421 -11422 -132 -11425 0 c 2+1 --> break c (-b^{11, 12}_2 ∧ b^{11, 12}_1 ∧ -b^{11, 12}_0 ∧ p_132) -> break c in CNF: c b^{11, 12}_2 ∨ -b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ -p_132 ∨ break c in DIMACS: 11420 -11421 11422 -132 1162 0 c 2-1 --> 1 c (-b^{11, 12}_2 ∧ b^{11, 12}_1 ∧ -b^{11, 12}_0 ∧ -p_132) -> (-b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ b^{11, 13}_0) c in CNF: c b^{11, 12}_2 ∨ -b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ p_132 ∨ -b^{11, 13}_2 c b^{11, 12}_2 ∨ -b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ p_132 ∨ -b^{11, 13}_1 c b^{11, 12}_2 ∨ -b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ p_132 ∨ b^{11, 13}_0 c in DIMACS: 11420 -11421 11422 132 -11423 0 11420 -11421 11422 132 -11424 0 11420 -11421 11422 132 11425 0 c 1-1 --> 0 c (-b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ b^{11, 12}_0 ∧ -p_132) -> (-b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ -b^{11, 13}_0) c in CNF: c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ p_132 ∨ -b^{11, 13}_2 c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ p_132 ∨ -b^{11, 13}_1 c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ p_132 ∨ -b^{11, 13}_0 c in DIMACS: 11420 11421 -11422 132 -11423 0 11420 11421 -11422 132 -11424 0 11420 11421 -11422 132 -11425 0 c 0-1 --> -1 c (-b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ -b^{11, 12}_0 ∧ -p_132) -> ( b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ b^{11, 13}_0) c in CNF: c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ p_132 ∨ b^{11, 13}_2 c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ p_132 ∨ -b^{11, 13}_1 c b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ p_132 ∨ b^{11, 13}_0 c in DIMACS: 11420 11421 11422 132 11423 0 11420 11421 11422 132 -11424 0 11420 11421 11422 132 11425 0 c -1-1 --> -2 c ( b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ b^{11, 12}_0 ∧ -p_132) -> ( b^{11, 13}_2 ∧ b^{11, 13}_1 ∧ -b^{11, 13}_0) c in CNF: c -b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ p_132 ∨ b^{11, 13}_2 c -b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ p_132 ∨ b^{11, 13}_1 c -b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ p_132 ∨ -b^{11, 13}_0 c in DIMACS: -11420 11421 -11422 132 11423 0 -11420 11421 -11422 132 11424 0 -11420 11421 -11422 132 -11425 0 c -2-1 --> break c ( b^{11, 12}_2 ∧ b^{11, 12}_1 ∧ -b^{11, 12}_0 ∧ -p_132) -> break c in CNF: c -b^{11, 12}_2 ∨ -b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ p_132 ∨ break c in DIMACS: -11420 -11421 11422 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 12}_2 ∧ -b^{11, 12}_1 ∧ -b^{11, 12}_0 ∧ true) c in CNF: c -b^{11, 12}_2 ∨ b^{11, 12}_1 ∨ b^{11, 12}_0 ∨ false c in DIMACS: -11420 11421 11422 0 c 3 does not represent an automaton state. c -(-b^{11, 12}_2 ∧ b^{11, 12}_1 ∧ b^{11, 12}_0 ∧ true) c in CNF: c b^{11, 12}_2 ∨ -b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ false c in DIMACS: 11420 -11421 -11422 0 c -3 does not represent an automaton state. c -( b^{11, 12}_2 ∧ b^{11, 12}_1 ∧ b^{11, 12}_0 ∧ true) c in CNF: c -b^{11, 12}_2 ∨ -b^{11, 12}_1 ∨ -b^{11, 12}_0 ∨ false c in DIMACS: -11420 -11421 -11422 0 c i = 13 c -2+1 --> -1 c ( b^{11, 13}_2 ∧ b^{11, 13}_1 ∧ -b^{11, 13}_0 ∧ p_143) -> ( b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ b^{11, 14}_0) c in CNF: c -b^{11, 13}_2 ∨ -b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ -p_143 ∨ b^{11, 14}_2 c -b^{11, 13}_2 ∨ -b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ -p_143 ∨ -b^{11, 14}_1 c -b^{11, 13}_2 ∨ -b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ -p_143 ∨ b^{11, 14}_0 c in DIMACS: -11423 -11424 11425 -143 11426 0 -11423 -11424 11425 -143 -11427 0 -11423 -11424 11425 -143 11428 0 c -1+1 --> 0 c ( b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ b^{11, 13}_0 ∧ p_143) -> (-b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ -b^{11, 14}_0) c in CNF: c -b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ -p_143 ∨ -b^{11, 14}_2 c -b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ -p_143 ∨ -b^{11, 14}_1 c -b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ -p_143 ∨ -b^{11, 14}_0 c in DIMACS: -11423 11424 -11425 -143 -11426 0 -11423 11424 -11425 -143 -11427 0 -11423 11424 -11425 -143 -11428 0 c 0+1 --> 1 c (-b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ -b^{11, 13}_0 ∧ p_143) -> (-b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ b^{11, 14}_0) c in CNF: c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ -p_143 ∨ -b^{11, 14}_2 c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ -p_143 ∨ -b^{11, 14}_1 c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ -p_143 ∨ b^{11, 14}_0 c in DIMACS: 11423 11424 11425 -143 -11426 0 11423 11424 11425 -143 -11427 0 11423 11424 11425 -143 11428 0 c 1+1 --> 2 c (-b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ b^{11, 13}_0 ∧ p_143) -> (-b^{11, 14}_2 ∧ b^{11, 14}_1 ∧ -b^{11, 14}_0) c in CNF: c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ -p_143 ∨ -b^{11, 14}_2 c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ -p_143 ∨ b^{11, 14}_1 c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ -p_143 ∨ -b^{11, 14}_0 c in DIMACS: 11423 11424 -11425 -143 -11426 0 11423 11424 -11425 -143 11427 0 11423 11424 -11425 -143 -11428 0 c 2+1 --> break c (-b^{11, 13}_2 ∧ b^{11, 13}_1 ∧ -b^{11, 13}_0 ∧ p_143) -> break c in CNF: c b^{11, 13}_2 ∨ -b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ -p_143 ∨ break c in DIMACS: 11423 -11424 11425 -143 1162 0 c 2-1 --> 1 c (-b^{11, 13}_2 ∧ b^{11, 13}_1 ∧ -b^{11, 13}_0 ∧ -p_143) -> (-b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ b^{11, 14}_0) c in CNF: c b^{11, 13}_2 ∨ -b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ p_143 ∨ -b^{11, 14}_2 c b^{11, 13}_2 ∨ -b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ p_143 ∨ -b^{11, 14}_1 c b^{11, 13}_2 ∨ -b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ p_143 ∨ b^{11, 14}_0 c in DIMACS: 11423 -11424 11425 143 -11426 0 11423 -11424 11425 143 -11427 0 11423 -11424 11425 143 11428 0 c 1-1 --> 0 c (-b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ b^{11, 13}_0 ∧ -p_143) -> (-b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ -b^{11, 14}_0) c in CNF: c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ p_143 ∨ -b^{11, 14}_2 c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ p_143 ∨ -b^{11, 14}_1 c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ p_143 ∨ -b^{11, 14}_0 c in DIMACS: 11423 11424 -11425 143 -11426 0 11423 11424 -11425 143 -11427 0 11423 11424 -11425 143 -11428 0 c 0-1 --> -1 c (-b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ -b^{11, 13}_0 ∧ -p_143) -> ( b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ b^{11, 14}_0) c in CNF: c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ p_143 ∨ b^{11, 14}_2 c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ p_143 ∨ -b^{11, 14}_1 c b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ p_143 ∨ b^{11, 14}_0 c in DIMACS: 11423 11424 11425 143 11426 0 11423 11424 11425 143 -11427 0 11423 11424 11425 143 11428 0 c -1-1 --> -2 c ( b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ b^{11, 13}_0 ∧ -p_143) -> ( b^{11, 14}_2 ∧ b^{11, 14}_1 ∧ -b^{11, 14}_0) c in CNF: c -b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ p_143 ∨ b^{11, 14}_2 c -b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ p_143 ∨ b^{11, 14}_1 c -b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ p_143 ∨ -b^{11, 14}_0 c in DIMACS: -11423 11424 -11425 143 11426 0 -11423 11424 -11425 143 11427 0 -11423 11424 -11425 143 -11428 0 c -2-1 --> break c ( b^{11, 13}_2 ∧ b^{11, 13}_1 ∧ -b^{11, 13}_0 ∧ -p_143) -> break c in CNF: c -b^{11, 13}_2 ∨ -b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ p_143 ∨ break c in DIMACS: -11423 -11424 11425 143 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 13}_2 ∧ -b^{11, 13}_1 ∧ -b^{11, 13}_0 ∧ true) c in CNF: c -b^{11, 13}_2 ∨ b^{11, 13}_1 ∨ b^{11, 13}_0 ∨ false c in DIMACS: -11423 11424 11425 0 c 3 does not represent an automaton state. c -(-b^{11, 13}_2 ∧ b^{11, 13}_1 ∧ b^{11, 13}_0 ∧ true) c in CNF: c b^{11, 13}_2 ∨ -b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ false c in DIMACS: 11423 -11424 -11425 0 c -3 does not represent an automaton state. c -( b^{11, 13}_2 ∧ b^{11, 13}_1 ∧ b^{11, 13}_0 ∧ true) c in CNF: c -b^{11, 13}_2 ∨ -b^{11, 13}_1 ∨ -b^{11, 13}_0 ∨ false c in DIMACS: -11423 -11424 -11425 0 c i = 14 c -2+1 --> -1 c ( b^{11, 14}_2 ∧ b^{11, 14}_1 ∧ -b^{11, 14}_0 ∧ p_154) -> ( b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ b^{11, 15}_0) c in CNF: c -b^{11, 14}_2 ∨ -b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ -p_154 ∨ b^{11, 15}_2 c -b^{11, 14}_2 ∨ -b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ -p_154 ∨ -b^{11, 15}_1 c -b^{11, 14}_2 ∨ -b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ -p_154 ∨ b^{11, 15}_0 c in DIMACS: -11426 -11427 11428 -154 11429 0 -11426 -11427 11428 -154 -11430 0 -11426 -11427 11428 -154 11431 0 c -1+1 --> 0 c ( b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ b^{11, 14}_0 ∧ p_154) -> (-b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ -b^{11, 15}_0) c in CNF: c -b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ -p_154 ∨ -b^{11, 15}_2 c -b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ -p_154 ∨ -b^{11, 15}_1 c -b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ -p_154 ∨ -b^{11, 15}_0 c in DIMACS: -11426 11427 -11428 -154 -11429 0 -11426 11427 -11428 -154 -11430 0 -11426 11427 -11428 -154 -11431 0 c 0+1 --> 1 c (-b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ -b^{11, 14}_0 ∧ p_154) -> (-b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ b^{11, 15}_0) c in CNF: c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ -p_154 ∨ -b^{11, 15}_2 c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ -p_154 ∨ -b^{11, 15}_1 c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ -p_154 ∨ b^{11, 15}_0 c in DIMACS: 11426 11427 11428 -154 -11429 0 11426 11427 11428 -154 -11430 0 11426 11427 11428 -154 11431 0 c 1+1 --> 2 c (-b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ b^{11, 14}_0 ∧ p_154) -> (-b^{11, 15}_2 ∧ b^{11, 15}_1 ∧ -b^{11, 15}_0) c in CNF: c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ -p_154 ∨ -b^{11, 15}_2 c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ -p_154 ∨ b^{11, 15}_1 c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ -p_154 ∨ -b^{11, 15}_0 c in DIMACS: 11426 11427 -11428 -154 -11429 0 11426 11427 -11428 -154 11430 0 11426 11427 -11428 -154 -11431 0 c 2+1 --> break c (-b^{11, 14}_2 ∧ b^{11, 14}_1 ∧ -b^{11, 14}_0 ∧ p_154) -> break c in CNF: c b^{11, 14}_2 ∨ -b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ -p_154 ∨ break c in DIMACS: 11426 -11427 11428 -154 1162 0 c 2-1 --> 1 c (-b^{11, 14}_2 ∧ b^{11, 14}_1 ∧ -b^{11, 14}_0 ∧ -p_154) -> (-b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ b^{11, 15}_0) c in CNF: c b^{11, 14}_2 ∨ -b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ p_154 ∨ -b^{11, 15}_2 c b^{11, 14}_2 ∨ -b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ p_154 ∨ -b^{11, 15}_1 c b^{11, 14}_2 ∨ -b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ p_154 ∨ b^{11, 15}_0 c in DIMACS: 11426 -11427 11428 154 -11429 0 11426 -11427 11428 154 -11430 0 11426 -11427 11428 154 11431 0 c 1-1 --> 0 c (-b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ b^{11, 14}_0 ∧ -p_154) -> (-b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ -b^{11, 15}_0) c in CNF: c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ p_154 ∨ -b^{11, 15}_2 c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ p_154 ∨ -b^{11, 15}_1 c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ p_154 ∨ -b^{11, 15}_0 c in DIMACS: 11426 11427 -11428 154 -11429 0 11426 11427 -11428 154 -11430 0 11426 11427 -11428 154 -11431 0 c 0-1 --> -1 c (-b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ -b^{11, 14}_0 ∧ -p_154) -> ( b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ b^{11, 15}_0) c in CNF: c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ p_154 ∨ b^{11, 15}_2 c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ p_154 ∨ -b^{11, 15}_1 c b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ p_154 ∨ b^{11, 15}_0 c in DIMACS: 11426 11427 11428 154 11429 0 11426 11427 11428 154 -11430 0 11426 11427 11428 154 11431 0 c -1-1 --> -2 c ( b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ b^{11, 14}_0 ∧ -p_154) -> ( b^{11, 15}_2 ∧ b^{11, 15}_1 ∧ -b^{11, 15}_0) c in CNF: c -b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ p_154 ∨ b^{11, 15}_2 c -b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ p_154 ∨ b^{11, 15}_1 c -b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ p_154 ∨ -b^{11, 15}_0 c in DIMACS: -11426 11427 -11428 154 11429 0 -11426 11427 -11428 154 11430 0 -11426 11427 -11428 154 -11431 0 c -2-1 --> break c ( b^{11, 14}_2 ∧ b^{11, 14}_1 ∧ -b^{11, 14}_0 ∧ -p_154) -> break c in CNF: c -b^{11, 14}_2 ∨ -b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ p_154 ∨ break c in DIMACS: -11426 -11427 11428 154 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 14}_2 ∧ -b^{11, 14}_1 ∧ -b^{11, 14}_0 ∧ true) c in CNF: c -b^{11, 14}_2 ∨ b^{11, 14}_1 ∨ b^{11, 14}_0 ∨ false c in DIMACS: -11426 11427 11428 0 c 3 does not represent an automaton state. c -(-b^{11, 14}_2 ∧ b^{11, 14}_1 ∧ b^{11, 14}_0 ∧ true) c in CNF: c b^{11, 14}_2 ∨ -b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ false c in DIMACS: 11426 -11427 -11428 0 c -3 does not represent an automaton state. c -( b^{11, 14}_2 ∧ b^{11, 14}_1 ∧ b^{11, 14}_0 ∧ true) c in CNF: c -b^{11, 14}_2 ∨ -b^{11, 14}_1 ∨ -b^{11, 14}_0 ∨ false c in DIMACS: -11426 -11427 -11428 0 c i = 15 c -2+1 --> -1 c ( b^{11, 15}_2 ∧ b^{11, 15}_1 ∧ -b^{11, 15}_0 ∧ p_165) -> ( b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ b^{11, 16}_0) c in CNF: c -b^{11, 15}_2 ∨ -b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ -p_165 ∨ b^{11, 16}_2 c -b^{11, 15}_2 ∨ -b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ -p_165 ∨ -b^{11, 16}_1 c -b^{11, 15}_2 ∨ -b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ -p_165 ∨ b^{11, 16}_0 c in DIMACS: -11429 -11430 11431 -165 11432 0 -11429 -11430 11431 -165 -11433 0 -11429 -11430 11431 -165 11434 0 c -1+1 --> 0 c ( b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ b^{11, 15}_0 ∧ p_165) -> (-b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ -b^{11, 16}_0) c in CNF: c -b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ -p_165 ∨ -b^{11, 16}_2 c -b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ -p_165 ∨ -b^{11, 16}_1 c -b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ -p_165 ∨ -b^{11, 16}_0 c in DIMACS: -11429 11430 -11431 -165 -11432 0 -11429 11430 -11431 -165 -11433 0 -11429 11430 -11431 -165 -11434 0 c 0+1 --> 1 c (-b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ -b^{11, 15}_0 ∧ p_165) -> (-b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ b^{11, 16}_0) c in CNF: c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ -p_165 ∨ -b^{11, 16}_2 c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ -p_165 ∨ -b^{11, 16}_1 c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ -p_165 ∨ b^{11, 16}_0 c in DIMACS: 11429 11430 11431 -165 -11432 0 11429 11430 11431 -165 -11433 0 11429 11430 11431 -165 11434 0 c 1+1 --> 2 c (-b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ b^{11, 15}_0 ∧ p_165) -> (-b^{11, 16}_2 ∧ b^{11, 16}_1 ∧ -b^{11, 16}_0) c in CNF: c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ -p_165 ∨ -b^{11, 16}_2 c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ -p_165 ∨ b^{11, 16}_1 c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ -p_165 ∨ -b^{11, 16}_0 c in DIMACS: 11429 11430 -11431 -165 -11432 0 11429 11430 -11431 -165 11433 0 11429 11430 -11431 -165 -11434 0 c 2+1 --> break c (-b^{11, 15}_2 ∧ b^{11, 15}_1 ∧ -b^{11, 15}_0 ∧ p_165) -> break c in CNF: c b^{11, 15}_2 ∨ -b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ -p_165 ∨ break c in DIMACS: 11429 -11430 11431 -165 1162 0 c 2-1 --> 1 c (-b^{11, 15}_2 ∧ b^{11, 15}_1 ∧ -b^{11, 15}_0 ∧ -p_165) -> (-b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ b^{11, 16}_0) c in CNF: c b^{11, 15}_2 ∨ -b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ p_165 ∨ -b^{11, 16}_2 c b^{11, 15}_2 ∨ -b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ p_165 ∨ -b^{11, 16}_1 c b^{11, 15}_2 ∨ -b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ p_165 ∨ b^{11, 16}_0 c in DIMACS: 11429 -11430 11431 165 -11432 0 11429 -11430 11431 165 -11433 0 11429 -11430 11431 165 11434 0 c 1-1 --> 0 c (-b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ b^{11, 15}_0 ∧ -p_165) -> (-b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ -b^{11, 16}_0) c in CNF: c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ p_165 ∨ -b^{11, 16}_2 c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ p_165 ∨ -b^{11, 16}_1 c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ p_165 ∨ -b^{11, 16}_0 c in DIMACS: 11429 11430 -11431 165 -11432 0 11429 11430 -11431 165 -11433 0 11429 11430 -11431 165 -11434 0 c 0-1 --> -1 c (-b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ -b^{11, 15}_0 ∧ -p_165) -> ( b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ b^{11, 16}_0) c in CNF: c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ p_165 ∨ b^{11, 16}_2 c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ p_165 ∨ -b^{11, 16}_1 c b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ p_165 ∨ b^{11, 16}_0 c in DIMACS: 11429 11430 11431 165 11432 0 11429 11430 11431 165 -11433 0 11429 11430 11431 165 11434 0 c -1-1 --> -2 c ( b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ b^{11, 15}_0 ∧ -p_165) -> ( b^{11, 16}_2 ∧ b^{11, 16}_1 ∧ -b^{11, 16}_0) c in CNF: c -b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ p_165 ∨ b^{11, 16}_2 c -b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ p_165 ∨ b^{11, 16}_1 c -b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ p_165 ∨ -b^{11, 16}_0 c in DIMACS: -11429 11430 -11431 165 11432 0 -11429 11430 -11431 165 11433 0 -11429 11430 -11431 165 -11434 0 c -2-1 --> break c ( b^{11, 15}_2 ∧ b^{11, 15}_1 ∧ -b^{11, 15}_0 ∧ -p_165) -> break c in CNF: c -b^{11, 15}_2 ∨ -b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ p_165 ∨ break c in DIMACS: -11429 -11430 11431 165 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 15}_2 ∧ -b^{11, 15}_1 ∧ -b^{11, 15}_0 ∧ true) c in CNF: c -b^{11, 15}_2 ∨ b^{11, 15}_1 ∨ b^{11, 15}_0 ∨ false c in DIMACS: -11429 11430 11431 0 c 3 does not represent an automaton state. c -(-b^{11, 15}_2 ∧ b^{11, 15}_1 ∧ b^{11, 15}_0 ∧ true) c in CNF: c b^{11, 15}_2 ∨ -b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ false c in DIMACS: 11429 -11430 -11431 0 c -3 does not represent an automaton state. c -( b^{11, 15}_2 ∧ b^{11, 15}_1 ∧ b^{11, 15}_0 ∧ true) c in CNF: c -b^{11, 15}_2 ∨ -b^{11, 15}_1 ∨ -b^{11, 15}_0 ∨ false c in DIMACS: -11429 -11430 -11431 0 c i = 16 c -2+1 --> -1 c ( b^{11, 16}_2 ∧ b^{11, 16}_1 ∧ -b^{11, 16}_0 ∧ p_176) -> ( b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ b^{11, 17}_0) c in CNF: c -b^{11, 16}_2 ∨ -b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ -p_176 ∨ b^{11, 17}_2 c -b^{11, 16}_2 ∨ -b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ -p_176 ∨ -b^{11, 17}_1 c -b^{11, 16}_2 ∨ -b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ -p_176 ∨ b^{11, 17}_0 c in DIMACS: -11432 -11433 11434 -176 11435 0 -11432 -11433 11434 -176 -11436 0 -11432 -11433 11434 -176 11437 0 c -1+1 --> 0 c ( b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ b^{11, 16}_0 ∧ p_176) -> (-b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ -b^{11, 17}_0) c in CNF: c -b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ -p_176 ∨ -b^{11, 17}_2 c -b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ -p_176 ∨ -b^{11, 17}_1 c -b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ -p_176 ∨ -b^{11, 17}_0 c in DIMACS: -11432 11433 -11434 -176 -11435 0 -11432 11433 -11434 -176 -11436 0 -11432 11433 -11434 -176 -11437 0 c 0+1 --> 1 c (-b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ -b^{11, 16}_0 ∧ p_176) -> (-b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ b^{11, 17}_0) c in CNF: c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ -p_176 ∨ -b^{11, 17}_2 c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ -p_176 ∨ -b^{11, 17}_1 c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ -p_176 ∨ b^{11, 17}_0 c in DIMACS: 11432 11433 11434 -176 -11435 0 11432 11433 11434 -176 -11436 0 11432 11433 11434 -176 11437 0 c 1+1 --> 2 c (-b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ b^{11, 16}_0 ∧ p_176) -> (-b^{11, 17}_2 ∧ b^{11, 17}_1 ∧ -b^{11, 17}_0) c in CNF: c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ -p_176 ∨ -b^{11, 17}_2 c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ -p_176 ∨ b^{11, 17}_1 c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ -p_176 ∨ -b^{11, 17}_0 c in DIMACS: 11432 11433 -11434 -176 -11435 0 11432 11433 -11434 -176 11436 0 11432 11433 -11434 -176 -11437 0 c 2+1 --> break c (-b^{11, 16}_2 ∧ b^{11, 16}_1 ∧ -b^{11, 16}_0 ∧ p_176) -> break c in CNF: c b^{11, 16}_2 ∨ -b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ -p_176 ∨ break c in DIMACS: 11432 -11433 11434 -176 1162 0 c 2-1 --> 1 c (-b^{11, 16}_2 ∧ b^{11, 16}_1 ∧ -b^{11, 16}_0 ∧ -p_176) -> (-b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ b^{11, 17}_0) c in CNF: c b^{11, 16}_2 ∨ -b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ p_176 ∨ -b^{11, 17}_2 c b^{11, 16}_2 ∨ -b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ p_176 ∨ -b^{11, 17}_1 c b^{11, 16}_2 ∨ -b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ p_176 ∨ b^{11, 17}_0 c in DIMACS: 11432 -11433 11434 176 -11435 0 11432 -11433 11434 176 -11436 0 11432 -11433 11434 176 11437 0 c 1-1 --> 0 c (-b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ b^{11, 16}_0 ∧ -p_176) -> (-b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ -b^{11, 17}_0) c in CNF: c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ p_176 ∨ -b^{11, 17}_2 c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ p_176 ∨ -b^{11, 17}_1 c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ p_176 ∨ -b^{11, 17}_0 c in DIMACS: 11432 11433 -11434 176 -11435 0 11432 11433 -11434 176 -11436 0 11432 11433 -11434 176 -11437 0 c 0-1 --> -1 c (-b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ -b^{11, 16}_0 ∧ -p_176) -> ( b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ b^{11, 17}_0) c in CNF: c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ p_176 ∨ b^{11, 17}_2 c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ p_176 ∨ -b^{11, 17}_1 c b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ p_176 ∨ b^{11, 17}_0 c in DIMACS: 11432 11433 11434 176 11435 0 11432 11433 11434 176 -11436 0 11432 11433 11434 176 11437 0 c -1-1 --> -2 c ( b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ b^{11, 16}_0 ∧ -p_176) -> ( b^{11, 17}_2 ∧ b^{11, 17}_1 ∧ -b^{11, 17}_0) c in CNF: c -b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ p_176 ∨ b^{11, 17}_2 c -b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ p_176 ∨ b^{11, 17}_1 c -b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ p_176 ∨ -b^{11, 17}_0 c in DIMACS: -11432 11433 -11434 176 11435 0 -11432 11433 -11434 176 11436 0 -11432 11433 -11434 176 -11437 0 c -2-1 --> break c ( b^{11, 16}_2 ∧ b^{11, 16}_1 ∧ -b^{11, 16}_0 ∧ -p_176) -> break c in CNF: c -b^{11, 16}_2 ∨ -b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ p_176 ∨ break c in DIMACS: -11432 -11433 11434 176 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 16}_2 ∧ -b^{11, 16}_1 ∧ -b^{11, 16}_0 ∧ true) c in CNF: c -b^{11, 16}_2 ∨ b^{11, 16}_1 ∨ b^{11, 16}_0 ∨ false c in DIMACS: -11432 11433 11434 0 c 3 does not represent an automaton state. c -(-b^{11, 16}_2 ∧ b^{11, 16}_1 ∧ b^{11, 16}_0 ∧ true) c in CNF: c b^{11, 16}_2 ∨ -b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ false c in DIMACS: 11432 -11433 -11434 0 c -3 does not represent an automaton state. c -( b^{11, 16}_2 ∧ b^{11, 16}_1 ∧ b^{11, 16}_0 ∧ true) c in CNF: c -b^{11, 16}_2 ∨ -b^{11, 16}_1 ∨ -b^{11, 16}_0 ∨ false c in DIMACS: -11432 -11433 -11434 0 c i = 17 c -2+1 --> -1 c ( b^{11, 17}_2 ∧ b^{11, 17}_1 ∧ -b^{11, 17}_0 ∧ p_187) -> ( b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ b^{11, 18}_0) c in CNF: c -b^{11, 17}_2 ∨ -b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ -p_187 ∨ b^{11, 18}_2 c -b^{11, 17}_2 ∨ -b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ -p_187 ∨ -b^{11, 18}_1 c -b^{11, 17}_2 ∨ -b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ -p_187 ∨ b^{11, 18}_0 c in DIMACS: -11435 -11436 11437 -187 11438 0 -11435 -11436 11437 -187 -11439 0 -11435 -11436 11437 -187 11440 0 c -1+1 --> 0 c ( b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ b^{11, 17}_0 ∧ p_187) -> (-b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ -b^{11, 18}_0) c in CNF: c -b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ -p_187 ∨ -b^{11, 18}_2 c -b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ -p_187 ∨ -b^{11, 18}_1 c -b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ -p_187 ∨ -b^{11, 18}_0 c in DIMACS: -11435 11436 -11437 -187 -11438 0 -11435 11436 -11437 -187 -11439 0 -11435 11436 -11437 -187 -11440 0 c 0+1 --> 1 c (-b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ -b^{11, 17}_0 ∧ p_187) -> (-b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ b^{11, 18}_0) c in CNF: c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ -p_187 ∨ -b^{11, 18}_2 c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ -p_187 ∨ -b^{11, 18}_1 c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ -p_187 ∨ b^{11, 18}_0 c in DIMACS: 11435 11436 11437 -187 -11438 0 11435 11436 11437 -187 -11439 0 11435 11436 11437 -187 11440 0 c 1+1 --> 2 c (-b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ b^{11, 17}_0 ∧ p_187) -> (-b^{11, 18}_2 ∧ b^{11, 18}_1 ∧ -b^{11, 18}_0) c in CNF: c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ -p_187 ∨ -b^{11, 18}_2 c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ -p_187 ∨ b^{11, 18}_1 c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ -p_187 ∨ -b^{11, 18}_0 c in DIMACS: 11435 11436 -11437 -187 -11438 0 11435 11436 -11437 -187 11439 0 11435 11436 -11437 -187 -11440 0 c 2+1 --> break c (-b^{11, 17}_2 ∧ b^{11, 17}_1 ∧ -b^{11, 17}_0 ∧ p_187) -> break c in CNF: c b^{11, 17}_2 ∨ -b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ -p_187 ∨ break c in DIMACS: 11435 -11436 11437 -187 1162 0 c 2-1 --> 1 c (-b^{11, 17}_2 ∧ b^{11, 17}_1 ∧ -b^{11, 17}_0 ∧ -p_187) -> (-b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ b^{11, 18}_0) c in CNF: c b^{11, 17}_2 ∨ -b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ p_187 ∨ -b^{11, 18}_2 c b^{11, 17}_2 ∨ -b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ p_187 ∨ -b^{11, 18}_1 c b^{11, 17}_2 ∨ -b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ p_187 ∨ b^{11, 18}_0 c in DIMACS: 11435 -11436 11437 187 -11438 0 11435 -11436 11437 187 -11439 0 11435 -11436 11437 187 11440 0 c 1-1 --> 0 c (-b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ b^{11, 17}_0 ∧ -p_187) -> (-b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ -b^{11, 18}_0) c in CNF: c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ p_187 ∨ -b^{11, 18}_2 c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ p_187 ∨ -b^{11, 18}_1 c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ p_187 ∨ -b^{11, 18}_0 c in DIMACS: 11435 11436 -11437 187 -11438 0 11435 11436 -11437 187 -11439 0 11435 11436 -11437 187 -11440 0 c 0-1 --> -1 c (-b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ -b^{11, 17}_0 ∧ -p_187) -> ( b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ b^{11, 18}_0) c in CNF: c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ p_187 ∨ b^{11, 18}_2 c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ p_187 ∨ -b^{11, 18}_1 c b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ p_187 ∨ b^{11, 18}_0 c in DIMACS: 11435 11436 11437 187 11438 0 11435 11436 11437 187 -11439 0 11435 11436 11437 187 11440 0 c -1-1 --> -2 c ( b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ b^{11, 17}_0 ∧ -p_187) -> ( b^{11, 18}_2 ∧ b^{11, 18}_1 ∧ -b^{11, 18}_0) c in CNF: c -b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ p_187 ∨ b^{11, 18}_2 c -b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ p_187 ∨ b^{11, 18}_1 c -b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ p_187 ∨ -b^{11, 18}_0 c in DIMACS: -11435 11436 -11437 187 11438 0 -11435 11436 -11437 187 11439 0 -11435 11436 -11437 187 -11440 0 c -2-1 --> break c ( b^{11, 17}_2 ∧ b^{11, 17}_1 ∧ -b^{11, 17}_0 ∧ -p_187) -> break c in CNF: c -b^{11, 17}_2 ∨ -b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ p_187 ∨ break c in DIMACS: -11435 -11436 11437 187 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 17}_2 ∧ -b^{11, 17}_1 ∧ -b^{11, 17}_0 ∧ true) c in CNF: c -b^{11, 17}_2 ∨ b^{11, 17}_1 ∨ b^{11, 17}_0 ∨ false c in DIMACS: -11435 11436 11437 0 c 3 does not represent an automaton state. c -(-b^{11, 17}_2 ∧ b^{11, 17}_1 ∧ b^{11, 17}_0 ∧ true) c in CNF: c b^{11, 17}_2 ∨ -b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ false c in DIMACS: 11435 -11436 -11437 0 c -3 does not represent an automaton state. c -( b^{11, 17}_2 ∧ b^{11, 17}_1 ∧ b^{11, 17}_0 ∧ true) c in CNF: c -b^{11, 17}_2 ∨ -b^{11, 17}_1 ∨ -b^{11, 17}_0 ∨ false c in DIMACS: -11435 -11436 -11437 0 c i = 18 c -2+1 --> -1 c ( b^{11, 18}_2 ∧ b^{11, 18}_1 ∧ -b^{11, 18}_0 ∧ p_198) -> ( b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ b^{11, 19}_0) c in CNF: c -b^{11, 18}_2 ∨ -b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ -p_198 ∨ b^{11, 19}_2 c -b^{11, 18}_2 ∨ -b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ -p_198 ∨ -b^{11, 19}_1 c -b^{11, 18}_2 ∨ -b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ -p_198 ∨ b^{11, 19}_0 c in DIMACS: -11438 -11439 11440 -198 11441 0 -11438 -11439 11440 -198 -11442 0 -11438 -11439 11440 -198 11443 0 c -1+1 --> 0 c ( b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ b^{11, 18}_0 ∧ p_198) -> (-b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ -b^{11, 19}_0) c in CNF: c -b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ -p_198 ∨ -b^{11, 19}_2 c -b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ -p_198 ∨ -b^{11, 19}_1 c -b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ -p_198 ∨ -b^{11, 19}_0 c in DIMACS: -11438 11439 -11440 -198 -11441 0 -11438 11439 -11440 -198 -11442 0 -11438 11439 -11440 -198 -11443 0 c 0+1 --> 1 c (-b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ -b^{11, 18}_0 ∧ p_198) -> (-b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ b^{11, 19}_0) c in CNF: c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ -p_198 ∨ -b^{11, 19}_2 c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ -p_198 ∨ -b^{11, 19}_1 c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ -p_198 ∨ b^{11, 19}_0 c in DIMACS: 11438 11439 11440 -198 -11441 0 11438 11439 11440 -198 -11442 0 11438 11439 11440 -198 11443 0 c 1+1 --> 2 c (-b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ b^{11, 18}_0 ∧ p_198) -> (-b^{11, 19}_2 ∧ b^{11, 19}_1 ∧ -b^{11, 19}_0) c in CNF: c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ -p_198 ∨ -b^{11, 19}_2 c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ -p_198 ∨ b^{11, 19}_1 c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ -p_198 ∨ -b^{11, 19}_0 c in DIMACS: 11438 11439 -11440 -198 -11441 0 11438 11439 -11440 -198 11442 0 11438 11439 -11440 -198 -11443 0 c 2+1 --> break c (-b^{11, 18}_2 ∧ b^{11, 18}_1 ∧ -b^{11, 18}_0 ∧ p_198) -> break c in CNF: c b^{11, 18}_2 ∨ -b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ -p_198 ∨ break c in DIMACS: 11438 -11439 11440 -198 1162 0 c 2-1 --> 1 c (-b^{11, 18}_2 ∧ b^{11, 18}_1 ∧ -b^{11, 18}_0 ∧ -p_198) -> (-b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ b^{11, 19}_0) c in CNF: c b^{11, 18}_2 ∨ -b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ p_198 ∨ -b^{11, 19}_2 c b^{11, 18}_2 ∨ -b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ p_198 ∨ -b^{11, 19}_1 c b^{11, 18}_2 ∨ -b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ p_198 ∨ b^{11, 19}_0 c in DIMACS: 11438 -11439 11440 198 -11441 0 11438 -11439 11440 198 -11442 0 11438 -11439 11440 198 11443 0 c 1-1 --> 0 c (-b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ b^{11, 18}_0 ∧ -p_198) -> (-b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ -b^{11, 19}_0) c in CNF: c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ p_198 ∨ -b^{11, 19}_2 c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ p_198 ∨ -b^{11, 19}_1 c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ p_198 ∨ -b^{11, 19}_0 c in DIMACS: 11438 11439 -11440 198 -11441 0 11438 11439 -11440 198 -11442 0 11438 11439 -11440 198 -11443 0 c 0-1 --> -1 c (-b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ -b^{11, 18}_0 ∧ -p_198) -> ( b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ b^{11, 19}_0) c in CNF: c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ p_198 ∨ b^{11, 19}_2 c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ p_198 ∨ -b^{11, 19}_1 c b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ p_198 ∨ b^{11, 19}_0 c in DIMACS: 11438 11439 11440 198 11441 0 11438 11439 11440 198 -11442 0 11438 11439 11440 198 11443 0 c -1-1 --> -2 c ( b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ b^{11, 18}_0 ∧ -p_198) -> ( b^{11, 19}_2 ∧ b^{11, 19}_1 ∧ -b^{11, 19}_0) c in CNF: c -b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ p_198 ∨ b^{11, 19}_2 c -b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ p_198 ∨ b^{11, 19}_1 c -b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ p_198 ∨ -b^{11, 19}_0 c in DIMACS: -11438 11439 -11440 198 11441 0 -11438 11439 -11440 198 11442 0 -11438 11439 -11440 198 -11443 0 c -2-1 --> break c ( b^{11, 18}_2 ∧ b^{11, 18}_1 ∧ -b^{11, 18}_0 ∧ -p_198) -> break c in CNF: c -b^{11, 18}_2 ∨ -b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ p_198 ∨ break c in DIMACS: -11438 -11439 11440 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 18}_2 ∧ -b^{11, 18}_1 ∧ -b^{11, 18}_0 ∧ true) c in CNF: c -b^{11, 18}_2 ∨ b^{11, 18}_1 ∨ b^{11, 18}_0 ∨ false c in DIMACS: -11438 11439 11440 0 c 3 does not represent an automaton state. c -(-b^{11, 18}_2 ∧ b^{11, 18}_1 ∧ b^{11, 18}_0 ∧ true) c in CNF: c b^{11, 18}_2 ∨ -b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ false c in DIMACS: 11438 -11439 -11440 0 c -3 does not represent an automaton state. c -( b^{11, 18}_2 ∧ b^{11, 18}_1 ∧ b^{11, 18}_0 ∧ true) c in CNF: c -b^{11, 18}_2 ∨ -b^{11, 18}_1 ∨ -b^{11, 18}_0 ∨ false c in DIMACS: -11438 -11439 -11440 0 c i = 19 c -2+1 --> -1 c ( b^{11, 19}_2 ∧ b^{11, 19}_1 ∧ -b^{11, 19}_0 ∧ p_209) -> ( b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ b^{11, 20}_0) c in CNF: c -b^{11, 19}_2 ∨ -b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ -p_209 ∨ b^{11, 20}_2 c -b^{11, 19}_2 ∨ -b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ -p_209 ∨ -b^{11, 20}_1 c -b^{11, 19}_2 ∨ -b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ -p_209 ∨ b^{11, 20}_0 c in DIMACS: -11441 -11442 11443 -209 11444 0 -11441 -11442 11443 -209 -11445 0 -11441 -11442 11443 -209 11446 0 c -1+1 --> 0 c ( b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ b^{11, 19}_0 ∧ p_209) -> (-b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ -b^{11, 20}_0) c in CNF: c -b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ -p_209 ∨ -b^{11, 20}_2 c -b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ -p_209 ∨ -b^{11, 20}_1 c -b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ -p_209 ∨ -b^{11, 20}_0 c in DIMACS: -11441 11442 -11443 -209 -11444 0 -11441 11442 -11443 -209 -11445 0 -11441 11442 -11443 -209 -11446 0 c 0+1 --> 1 c (-b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ -b^{11, 19}_0 ∧ p_209) -> (-b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ b^{11, 20}_0) c in CNF: c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ -p_209 ∨ -b^{11, 20}_2 c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ -p_209 ∨ -b^{11, 20}_1 c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ -p_209 ∨ b^{11, 20}_0 c in DIMACS: 11441 11442 11443 -209 -11444 0 11441 11442 11443 -209 -11445 0 11441 11442 11443 -209 11446 0 c 1+1 --> 2 c (-b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ b^{11, 19}_0 ∧ p_209) -> (-b^{11, 20}_2 ∧ b^{11, 20}_1 ∧ -b^{11, 20}_0) c in CNF: c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ -p_209 ∨ -b^{11, 20}_2 c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ -p_209 ∨ b^{11, 20}_1 c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ -p_209 ∨ -b^{11, 20}_0 c in DIMACS: 11441 11442 -11443 -209 -11444 0 11441 11442 -11443 -209 11445 0 11441 11442 -11443 -209 -11446 0 c 2+1 --> break c (-b^{11, 19}_2 ∧ b^{11, 19}_1 ∧ -b^{11, 19}_0 ∧ p_209) -> break c in CNF: c b^{11, 19}_2 ∨ -b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ -p_209 ∨ break c in DIMACS: 11441 -11442 11443 -209 1162 0 c 2-1 --> 1 c (-b^{11, 19}_2 ∧ b^{11, 19}_1 ∧ -b^{11, 19}_0 ∧ -p_209) -> (-b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ b^{11, 20}_0) c in CNF: c b^{11, 19}_2 ∨ -b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ p_209 ∨ -b^{11, 20}_2 c b^{11, 19}_2 ∨ -b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ p_209 ∨ -b^{11, 20}_1 c b^{11, 19}_2 ∨ -b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ p_209 ∨ b^{11, 20}_0 c in DIMACS: 11441 -11442 11443 209 -11444 0 11441 -11442 11443 209 -11445 0 11441 -11442 11443 209 11446 0 c 1-1 --> 0 c (-b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ b^{11, 19}_0 ∧ -p_209) -> (-b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ -b^{11, 20}_0) c in CNF: c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ p_209 ∨ -b^{11, 20}_2 c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ p_209 ∨ -b^{11, 20}_1 c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ p_209 ∨ -b^{11, 20}_0 c in DIMACS: 11441 11442 -11443 209 -11444 0 11441 11442 -11443 209 -11445 0 11441 11442 -11443 209 -11446 0 c 0-1 --> -1 c (-b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ -b^{11, 19}_0 ∧ -p_209) -> ( b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ b^{11, 20}_0) c in CNF: c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ p_209 ∨ b^{11, 20}_2 c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ p_209 ∨ -b^{11, 20}_1 c b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ p_209 ∨ b^{11, 20}_0 c in DIMACS: 11441 11442 11443 209 11444 0 11441 11442 11443 209 -11445 0 11441 11442 11443 209 11446 0 c -1-1 --> -2 c ( b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ b^{11, 19}_0 ∧ -p_209) -> ( b^{11, 20}_2 ∧ b^{11, 20}_1 ∧ -b^{11, 20}_0) c in CNF: c -b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ p_209 ∨ b^{11, 20}_2 c -b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ p_209 ∨ b^{11, 20}_1 c -b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ p_209 ∨ -b^{11, 20}_0 c in DIMACS: -11441 11442 -11443 209 11444 0 -11441 11442 -11443 209 11445 0 -11441 11442 -11443 209 -11446 0 c -2-1 --> break c ( b^{11, 19}_2 ∧ b^{11, 19}_1 ∧ -b^{11, 19}_0 ∧ -p_209) -> break c in CNF: c -b^{11, 19}_2 ∨ -b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ p_209 ∨ break c in DIMACS: -11441 -11442 11443 209 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 19}_2 ∧ -b^{11, 19}_1 ∧ -b^{11, 19}_0 ∧ true) c in CNF: c -b^{11, 19}_2 ∨ b^{11, 19}_1 ∨ b^{11, 19}_0 ∨ false c in DIMACS: -11441 11442 11443 0 c 3 does not represent an automaton state. c -(-b^{11, 19}_2 ∧ b^{11, 19}_1 ∧ b^{11, 19}_0 ∧ true) c in CNF: c b^{11, 19}_2 ∨ -b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ false c in DIMACS: 11441 -11442 -11443 0 c -3 does not represent an automaton state. c -( b^{11, 19}_2 ∧ b^{11, 19}_1 ∧ b^{11, 19}_0 ∧ true) c in CNF: c -b^{11, 19}_2 ∨ -b^{11, 19}_1 ∨ -b^{11, 19}_0 ∨ false c in DIMACS: -11441 -11442 -11443 0 c i = 20 c -2+1 --> -1 c ( b^{11, 20}_2 ∧ b^{11, 20}_1 ∧ -b^{11, 20}_0 ∧ p_220) -> ( b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ b^{11, 21}_0) c in CNF: c -b^{11, 20}_2 ∨ -b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ -p_220 ∨ b^{11, 21}_2 c -b^{11, 20}_2 ∨ -b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ -p_220 ∨ -b^{11, 21}_1 c -b^{11, 20}_2 ∨ -b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ -p_220 ∨ b^{11, 21}_0 c in DIMACS: -11444 -11445 11446 -220 11447 0 -11444 -11445 11446 -220 -11448 0 -11444 -11445 11446 -220 11449 0 c -1+1 --> 0 c ( b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ b^{11, 20}_0 ∧ p_220) -> (-b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ -b^{11, 21}_0) c in CNF: c -b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ -p_220 ∨ -b^{11, 21}_2 c -b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ -p_220 ∨ -b^{11, 21}_1 c -b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ -p_220 ∨ -b^{11, 21}_0 c in DIMACS: -11444 11445 -11446 -220 -11447 0 -11444 11445 -11446 -220 -11448 0 -11444 11445 -11446 -220 -11449 0 c 0+1 --> 1 c (-b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ -b^{11, 20}_0 ∧ p_220) -> (-b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ b^{11, 21}_0) c in CNF: c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ -p_220 ∨ -b^{11, 21}_2 c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ -p_220 ∨ -b^{11, 21}_1 c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ -p_220 ∨ b^{11, 21}_0 c in DIMACS: 11444 11445 11446 -220 -11447 0 11444 11445 11446 -220 -11448 0 11444 11445 11446 -220 11449 0 c 1+1 --> 2 c (-b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ b^{11, 20}_0 ∧ p_220) -> (-b^{11, 21}_2 ∧ b^{11, 21}_1 ∧ -b^{11, 21}_0) c in CNF: c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ -p_220 ∨ -b^{11, 21}_2 c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ -p_220 ∨ b^{11, 21}_1 c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ -p_220 ∨ -b^{11, 21}_0 c in DIMACS: 11444 11445 -11446 -220 -11447 0 11444 11445 -11446 -220 11448 0 11444 11445 -11446 -220 -11449 0 c 2+1 --> break c (-b^{11, 20}_2 ∧ b^{11, 20}_1 ∧ -b^{11, 20}_0 ∧ p_220) -> break c in CNF: c b^{11, 20}_2 ∨ -b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ -p_220 ∨ break c in DIMACS: 11444 -11445 11446 -220 1162 0 c 2-1 --> 1 c (-b^{11, 20}_2 ∧ b^{11, 20}_1 ∧ -b^{11, 20}_0 ∧ -p_220) -> (-b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ b^{11, 21}_0) c in CNF: c b^{11, 20}_2 ∨ -b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ p_220 ∨ -b^{11, 21}_2 c b^{11, 20}_2 ∨ -b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ p_220 ∨ -b^{11, 21}_1 c b^{11, 20}_2 ∨ -b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ p_220 ∨ b^{11, 21}_0 c in DIMACS: 11444 -11445 11446 220 -11447 0 11444 -11445 11446 220 -11448 0 11444 -11445 11446 220 11449 0 c 1-1 --> 0 c (-b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ b^{11, 20}_0 ∧ -p_220) -> (-b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ -b^{11, 21}_0) c in CNF: c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ p_220 ∨ -b^{11, 21}_2 c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ p_220 ∨ -b^{11, 21}_1 c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ p_220 ∨ -b^{11, 21}_0 c in DIMACS: 11444 11445 -11446 220 -11447 0 11444 11445 -11446 220 -11448 0 11444 11445 -11446 220 -11449 0 c 0-1 --> -1 c (-b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ -b^{11, 20}_0 ∧ -p_220) -> ( b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ b^{11, 21}_0) c in CNF: c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ p_220 ∨ b^{11, 21}_2 c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ p_220 ∨ -b^{11, 21}_1 c b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ p_220 ∨ b^{11, 21}_0 c in DIMACS: 11444 11445 11446 220 11447 0 11444 11445 11446 220 -11448 0 11444 11445 11446 220 11449 0 c -1-1 --> -2 c ( b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ b^{11, 20}_0 ∧ -p_220) -> ( b^{11, 21}_2 ∧ b^{11, 21}_1 ∧ -b^{11, 21}_0) c in CNF: c -b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ p_220 ∨ b^{11, 21}_2 c -b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ p_220 ∨ b^{11, 21}_1 c -b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ p_220 ∨ -b^{11, 21}_0 c in DIMACS: -11444 11445 -11446 220 11447 0 -11444 11445 -11446 220 11448 0 -11444 11445 -11446 220 -11449 0 c -2-1 --> break c ( b^{11, 20}_2 ∧ b^{11, 20}_1 ∧ -b^{11, 20}_0 ∧ -p_220) -> break c in CNF: c -b^{11, 20}_2 ∨ -b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ p_220 ∨ break c in DIMACS: -11444 -11445 11446 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 20}_2 ∧ -b^{11, 20}_1 ∧ -b^{11, 20}_0 ∧ true) c in CNF: c -b^{11, 20}_2 ∨ b^{11, 20}_1 ∨ b^{11, 20}_0 ∨ false c in DIMACS: -11444 11445 11446 0 c 3 does not represent an automaton state. c -(-b^{11, 20}_2 ∧ b^{11, 20}_1 ∧ b^{11, 20}_0 ∧ true) c in CNF: c b^{11, 20}_2 ∨ -b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ false c in DIMACS: 11444 -11445 -11446 0 c -3 does not represent an automaton state. c -( b^{11, 20}_2 ∧ b^{11, 20}_1 ∧ b^{11, 20}_0 ∧ true) c in CNF: c -b^{11, 20}_2 ∨ -b^{11, 20}_1 ∨ -b^{11, 20}_0 ∨ false c in DIMACS: -11444 -11445 -11446 0 c i = 21 c -2+1 --> -1 c ( b^{11, 21}_2 ∧ b^{11, 21}_1 ∧ -b^{11, 21}_0 ∧ p_231) -> ( b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ b^{11, 22}_0) c in CNF: c -b^{11, 21}_2 ∨ -b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ -p_231 ∨ b^{11, 22}_2 c -b^{11, 21}_2 ∨ -b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ -p_231 ∨ -b^{11, 22}_1 c -b^{11, 21}_2 ∨ -b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ -p_231 ∨ b^{11, 22}_0 c in DIMACS: -11447 -11448 11449 -231 11450 0 -11447 -11448 11449 -231 -11451 0 -11447 -11448 11449 -231 11452 0 c -1+1 --> 0 c ( b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ b^{11, 21}_0 ∧ p_231) -> (-b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ -b^{11, 22}_0) c in CNF: c -b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ -p_231 ∨ -b^{11, 22}_2 c -b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ -p_231 ∨ -b^{11, 22}_1 c -b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ -p_231 ∨ -b^{11, 22}_0 c in DIMACS: -11447 11448 -11449 -231 -11450 0 -11447 11448 -11449 -231 -11451 0 -11447 11448 -11449 -231 -11452 0 c 0+1 --> 1 c (-b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ -b^{11, 21}_0 ∧ p_231) -> (-b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ b^{11, 22}_0) c in CNF: c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ -p_231 ∨ -b^{11, 22}_2 c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ -p_231 ∨ -b^{11, 22}_1 c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ -p_231 ∨ b^{11, 22}_0 c in DIMACS: 11447 11448 11449 -231 -11450 0 11447 11448 11449 -231 -11451 0 11447 11448 11449 -231 11452 0 c 1+1 --> 2 c (-b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ b^{11, 21}_0 ∧ p_231) -> (-b^{11, 22}_2 ∧ b^{11, 22}_1 ∧ -b^{11, 22}_0) c in CNF: c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ -p_231 ∨ -b^{11, 22}_2 c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ -p_231 ∨ b^{11, 22}_1 c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ -p_231 ∨ -b^{11, 22}_0 c in DIMACS: 11447 11448 -11449 -231 -11450 0 11447 11448 -11449 -231 11451 0 11447 11448 -11449 -231 -11452 0 c 2+1 --> break c (-b^{11, 21}_2 ∧ b^{11, 21}_1 ∧ -b^{11, 21}_0 ∧ p_231) -> break c in CNF: c b^{11, 21}_2 ∨ -b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ -p_231 ∨ break c in DIMACS: 11447 -11448 11449 -231 1162 0 c 2-1 --> 1 c (-b^{11, 21}_2 ∧ b^{11, 21}_1 ∧ -b^{11, 21}_0 ∧ -p_231) -> (-b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ b^{11, 22}_0) c in CNF: c b^{11, 21}_2 ∨ -b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ p_231 ∨ -b^{11, 22}_2 c b^{11, 21}_2 ∨ -b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ p_231 ∨ -b^{11, 22}_1 c b^{11, 21}_2 ∨ -b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ p_231 ∨ b^{11, 22}_0 c in DIMACS: 11447 -11448 11449 231 -11450 0 11447 -11448 11449 231 -11451 0 11447 -11448 11449 231 11452 0 c 1-1 --> 0 c (-b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ b^{11, 21}_0 ∧ -p_231) -> (-b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ -b^{11, 22}_0) c in CNF: c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ p_231 ∨ -b^{11, 22}_2 c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ p_231 ∨ -b^{11, 22}_1 c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ p_231 ∨ -b^{11, 22}_0 c in DIMACS: 11447 11448 -11449 231 -11450 0 11447 11448 -11449 231 -11451 0 11447 11448 -11449 231 -11452 0 c 0-1 --> -1 c (-b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ -b^{11, 21}_0 ∧ -p_231) -> ( b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ b^{11, 22}_0) c in CNF: c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ p_231 ∨ b^{11, 22}_2 c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ p_231 ∨ -b^{11, 22}_1 c b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ p_231 ∨ b^{11, 22}_0 c in DIMACS: 11447 11448 11449 231 11450 0 11447 11448 11449 231 -11451 0 11447 11448 11449 231 11452 0 c -1-1 --> -2 c ( b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ b^{11, 21}_0 ∧ -p_231) -> ( b^{11, 22}_2 ∧ b^{11, 22}_1 ∧ -b^{11, 22}_0) c in CNF: c -b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ p_231 ∨ b^{11, 22}_2 c -b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ p_231 ∨ b^{11, 22}_1 c -b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ p_231 ∨ -b^{11, 22}_0 c in DIMACS: -11447 11448 -11449 231 11450 0 -11447 11448 -11449 231 11451 0 -11447 11448 -11449 231 -11452 0 c -2-1 --> break c ( b^{11, 21}_2 ∧ b^{11, 21}_1 ∧ -b^{11, 21}_0 ∧ -p_231) -> break c in CNF: c -b^{11, 21}_2 ∨ -b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ p_231 ∨ break c in DIMACS: -11447 -11448 11449 231 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 21}_2 ∧ -b^{11, 21}_1 ∧ -b^{11, 21}_0 ∧ true) c in CNF: c -b^{11, 21}_2 ∨ b^{11, 21}_1 ∨ b^{11, 21}_0 ∨ false c in DIMACS: -11447 11448 11449 0 c 3 does not represent an automaton state. c -(-b^{11, 21}_2 ∧ b^{11, 21}_1 ∧ b^{11, 21}_0 ∧ true) c in CNF: c b^{11, 21}_2 ∨ -b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ false c in DIMACS: 11447 -11448 -11449 0 c -3 does not represent an automaton state. c -( b^{11, 21}_2 ∧ b^{11, 21}_1 ∧ b^{11, 21}_0 ∧ true) c in CNF: c -b^{11, 21}_2 ∨ -b^{11, 21}_1 ∨ -b^{11, 21}_0 ∨ false c in DIMACS: -11447 -11448 -11449 0 c i = 22 c -2+1 --> -1 c ( b^{11, 22}_2 ∧ b^{11, 22}_1 ∧ -b^{11, 22}_0 ∧ p_242) -> ( b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ b^{11, 23}_0) c in CNF: c -b^{11, 22}_2 ∨ -b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ -p_242 ∨ b^{11, 23}_2 c -b^{11, 22}_2 ∨ -b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ -p_242 ∨ -b^{11, 23}_1 c -b^{11, 22}_2 ∨ -b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ -p_242 ∨ b^{11, 23}_0 c in DIMACS: -11450 -11451 11452 -242 11453 0 -11450 -11451 11452 -242 -11454 0 -11450 -11451 11452 -242 11455 0 c -1+1 --> 0 c ( b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ b^{11, 22}_0 ∧ p_242) -> (-b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ -b^{11, 23}_0) c in CNF: c -b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ -p_242 ∨ -b^{11, 23}_2 c -b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ -p_242 ∨ -b^{11, 23}_1 c -b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ -p_242 ∨ -b^{11, 23}_0 c in DIMACS: -11450 11451 -11452 -242 -11453 0 -11450 11451 -11452 -242 -11454 0 -11450 11451 -11452 -242 -11455 0 c 0+1 --> 1 c (-b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ -b^{11, 22}_0 ∧ p_242) -> (-b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ b^{11, 23}_0) c in CNF: c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ -p_242 ∨ -b^{11, 23}_2 c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ -p_242 ∨ -b^{11, 23}_1 c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ -p_242 ∨ b^{11, 23}_0 c in DIMACS: 11450 11451 11452 -242 -11453 0 11450 11451 11452 -242 -11454 0 11450 11451 11452 -242 11455 0 c 1+1 --> 2 c (-b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ b^{11, 22}_0 ∧ p_242) -> (-b^{11, 23}_2 ∧ b^{11, 23}_1 ∧ -b^{11, 23}_0) c in CNF: c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ -p_242 ∨ -b^{11, 23}_2 c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ -p_242 ∨ b^{11, 23}_1 c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ -p_242 ∨ -b^{11, 23}_0 c in DIMACS: 11450 11451 -11452 -242 -11453 0 11450 11451 -11452 -242 11454 0 11450 11451 -11452 -242 -11455 0 c 2+1 --> break c (-b^{11, 22}_2 ∧ b^{11, 22}_1 ∧ -b^{11, 22}_0 ∧ p_242) -> break c in CNF: c b^{11, 22}_2 ∨ -b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ -p_242 ∨ break c in DIMACS: 11450 -11451 11452 -242 1162 0 c 2-1 --> 1 c (-b^{11, 22}_2 ∧ b^{11, 22}_1 ∧ -b^{11, 22}_0 ∧ -p_242) -> (-b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ b^{11, 23}_0) c in CNF: c b^{11, 22}_2 ∨ -b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ p_242 ∨ -b^{11, 23}_2 c b^{11, 22}_2 ∨ -b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ p_242 ∨ -b^{11, 23}_1 c b^{11, 22}_2 ∨ -b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ p_242 ∨ b^{11, 23}_0 c in DIMACS: 11450 -11451 11452 242 -11453 0 11450 -11451 11452 242 -11454 0 11450 -11451 11452 242 11455 0 c 1-1 --> 0 c (-b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ b^{11, 22}_0 ∧ -p_242) -> (-b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ -b^{11, 23}_0) c in CNF: c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ p_242 ∨ -b^{11, 23}_2 c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ p_242 ∨ -b^{11, 23}_1 c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ p_242 ∨ -b^{11, 23}_0 c in DIMACS: 11450 11451 -11452 242 -11453 0 11450 11451 -11452 242 -11454 0 11450 11451 -11452 242 -11455 0 c 0-1 --> -1 c (-b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ -b^{11, 22}_0 ∧ -p_242) -> ( b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ b^{11, 23}_0) c in CNF: c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ p_242 ∨ b^{11, 23}_2 c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ p_242 ∨ -b^{11, 23}_1 c b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ p_242 ∨ b^{11, 23}_0 c in DIMACS: 11450 11451 11452 242 11453 0 11450 11451 11452 242 -11454 0 11450 11451 11452 242 11455 0 c -1-1 --> -2 c ( b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ b^{11, 22}_0 ∧ -p_242) -> ( b^{11, 23}_2 ∧ b^{11, 23}_1 ∧ -b^{11, 23}_0) c in CNF: c -b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ p_242 ∨ b^{11, 23}_2 c -b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ p_242 ∨ b^{11, 23}_1 c -b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ p_242 ∨ -b^{11, 23}_0 c in DIMACS: -11450 11451 -11452 242 11453 0 -11450 11451 -11452 242 11454 0 -11450 11451 -11452 242 -11455 0 c -2-1 --> break c ( b^{11, 22}_2 ∧ b^{11, 22}_1 ∧ -b^{11, 22}_0 ∧ -p_242) -> break c in CNF: c -b^{11, 22}_2 ∨ -b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ p_242 ∨ break c in DIMACS: -11450 -11451 11452 242 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 22}_2 ∧ -b^{11, 22}_1 ∧ -b^{11, 22}_0 ∧ true) c in CNF: c -b^{11, 22}_2 ∨ b^{11, 22}_1 ∨ b^{11, 22}_0 ∨ false c in DIMACS: -11450 11451 11452 0 c 3 does not represent an automaton state. c -(-b^{11, 22}_2 ∧ b^{11, 22}_1 ∧ b^{11, 22}_0 ∧ true) c in CNF: c b^{11, 22}_2 ∨ -b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ false c in DIMACS: 11450 -11451 -11452 0 c -3 does not represent an automaton state. c -( b^{11, 22}_2 ∧ b^{11, 22}_1 ∧ b^{11, 22}_0 ∧ true) c in CNF: c -b^{11, 22}_2 ∨ -b^{11, 22}_1 ∨ -b^{11, 22}_0 ∨ false c in DIMACS: -11450 -11451 -11452 0 c i = 23 c -2+1 --> -1 c ( b^{11, 23}_2 ∧ b^{11, 23}_1 ∧ -b^{11, 23}_0 ∧ p_253) -> ( b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ b^{11, 24}_0) c in CNF: c -b^{11, 23}_2 ∨ -b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ -p_253 ∨ b^{11, 24}_2 c -b^{11, 23}_2 ∨ -b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ -p_253 ∨ -b^{11, 24}_1 c -b^{11, 23}_2 ∨ -b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ -p_253 ∨ b^{11, 24}_0 c in DIMACS: -11453 -11454 11455 -253 11456 0 -11453 -11454 11455 -253 -11457 0 -11453 -11454 11455 -253 11458 0 c -1+1 --> 0 c ( b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ b^{11, 23}_0 ∧ p_253) -> (-b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ -b^{11, 24}_0) c in CNF: c -b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ -p_253 ∨ -b^{11, 24}_2 c -b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ -p_253 ∨ -b^{11, 24}_1 c -b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ -p_253 ∨ -b^{11, 24}_0 c in DIMACS: -11453 11454 -11455 -253 -11456 0 -11453 11454 -11455 -253 -11457 0 -11453 11454 -11455 -253 -11458 0 c 0+1 --> 1 c (-b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ -b^{11, 23}_0 ∧ p_253) -> (-b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ b^{11, 24}_0) c in CNF: c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ -p_253 ∨ -b^{11, 24}_2 c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ -p_253 ∨ -b^{11, 24}_1 c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ -p_253 ∨ b^{11, 24}_0 c in DIMACS: 11453 11454 11455 -253 -11456 0 11453 11454 11455 -253 -11457 0 11453 11454 11455 -253 11458 0 c 1+1 --> 2 c (-b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ b^{11, 23}_0 ∧ p_253) -> (-b^{11, 24}_2 ∧ b^{11, 24}_1 ∧ -b^{11, 24}_0) c in CNF: c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ -p_253 ∨ -b^{11, 24}_2 c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ -p_253 ∨ b^{11, 24}_1 c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ -p_253 ∨ -b^{11, 24}_0 c in DIMACS: 11453 11454 -11455 -253 -11456 0 11453 11454 -11455 -253 11457 0 11453 11454 -11455 -253 -11458 0 c 2+1 --> break c (-b^{11, 23}_2 ∧ b^{11, 23}_1 ∧ -b^{11, 23}_0 ∧ p_253) -> break c in CNF: c b^{11, 23}_2 ∨ -b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ -p_253 ∨ break c in DIMACS: 11453 -11454 11455 -253 1162 0 c 2-1 --> 1 c (-b^{11, 23}_2 ∧ b^{11, 23}_1 ∧ -b^{11, 23}_0 ∧ -p_253) -> (-b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ b^{11, 24}_0) c in CNF: c b^{11, 23}_2 ∨ -b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ p_253 ∨ -b^{11, 24}_2 c b^{11, 23}_2 ∨ -b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ p_253 ∨ -b^{11, 24}_1 c b^{11, 23}_2 ∨ -b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ p_253 ∨ b^{11, 24}_0 c in DIMACS: 11453 -11454 11455 253 -11456 0 11453 -11454 11455 253 -11457 0 11453 -11454 11455 253 11458 0 c 1-1 --> 0 c (-b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ b^{11, 23}_0 ∧ -p_253) -> (-b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ -b^{11, 24}_0) c in CNF: c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ p_253 ∨ -b^{11, 24}_2 c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ p_253 ∨ -b^{11, 24}_1 c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ p_253 ∨ -b^{11, 24}_0 c in DIMACS: 11453 11454 -11455 253 -11456 0 11453 11454 -11455 253 -11457 0 11453 11454 -11455 253 -11458 0 c 0-1 --> -1 c (-b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ -b^{11, 23}_0 ∧ -p_253) -> ( b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ b^{11, 24}_0) c in CNF: c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ p_253 ∨ b^{11, 24}_2 c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ p_253 ∨ -b^{11, 24}_1 c b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ p_253 ∨ b^{11, 24}_0 c in DIMACS: 11453 11454 11455 253 11456 0 11453 11454 11455 253 -11457 0 11453 11454 11455 253 11458 0 c -1-1 --> -2 c ( b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ b^{11, 23}_0 ∧ -p_253) -> ( b^{11, 24}_2 ∧ b^{11, 24}_1 ∧ -b^{11, 24}_0) c in CNF: c -b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ p_253 ∨ b^{11, 24}_2 c -b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ p_253 ∨ b^{11, 24}_1 c -b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ p_253 ∨ -b^{11, 24}_0 c in DIMACS: -11453 11454 -11455 253 11456 0 -11453 11454 -11455 253 11457 0 -11453 11454 -11455 253 -11458 0 c -2-1 --> break c ( b^{11, 23}_2 ∧ b^{11, 23}_1 ∧ -b^{11, 23}_0 ∧ -p_253) -> break c in CNF: c -b^{11, 23}_2 ∨ -b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ p_253 ∨ break c in DIMACS: -11453 -11454 11455 253 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 23}_2 ∧ -b^{11, 23}_1 ∧ -b^{11, 23}_0 ∧ true) c in CNF: c -b^{11, 23}_2 ∨ b^{11, 23}_1 ∨ b^{11, 23}_0 ∨ false c in DIMACS: -11453 11454 11455 0 c 3 does not represent an automaton state. c -(-b^{11, 23}_2 ∧ b^{11, 23}_1 ∧ b^{11, 23}_0 ∧ true) c in CNF: c b^{11, 23}_2 ∨ -b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ false c in DIMACS: 11453 -11454 -11455 0 c -3 does not represent an automaton state. c -( b^{11, 23}_2 ∧ b^{11, 23}_1 ∧ b^{11, 23}_0 ∧ true) c in CNF: c -b^{11, 23}_2 ∨ -b^{11, 23}_1 ∨ -b^{11, 23}_0 ∨ false c in DIMACS: -11453 -11454 -11455 0 c i = 24 c -2+1 --> -1 c ( b^{11, 24}_2 ∧ b^{11, 24}_1 ∧ -b^{11, 24}_0 ∧ p_264) -> ( b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ b^{11, 25}_0) c in CNF: c -b^{11, 24}_2 ∨ -b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ -p_264 ∨ b^{11, 25}_2 c -b^{11, 24}_2 ∨ -b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ -p_264 ∨ -b^{11, 25}_1 c -b^{11, 24}_2 ∨ -b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ -p_264 ∨ b^{11, 25}_0 c in DIMACS: -11456 -11457 11458 -264 11459 0 -11456 -11457 11458 -264 -11460 0 -11456 -11457 11458 -264 11461 0 c -1+1 --> 0 c ( b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ b^{11, 24}_0 ∧ p_264) -> (-b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ -b^{11, 25}_0) c in CNF: c -b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ -p_264 ∨ -b^{11, 25}_2 c -b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ -p_264 ∨ -b^{11, 25}_1 c -b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ -p_264 ∨ -b^{11, 25}_0 c in DIMACS: -11456 11457 -11458 -264 -11459 0 -11456 11457 -11458 -264 -11460 0 -11456 11457 -11458 -264 -11461 0 c 0+1 --> 1 c (-b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ -b^{11, 24}_0 ∧ p_264) -> (-b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ b^{11, 25}_0) c in CNF: c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ -p_264 ∨ -b^{11, 25}_2 c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ -p_264 ∨ -b^{11, 25}_1 c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ -p_264 ∨ b^{11, 25}_0 c in DIMACS: 11456 11457 11458 -264 -11459 0 11456 11457 11458 -264 -11460 0 11456 11457 11458 -264 11461 0 c 1+1 --> 2 c (-b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ b^{11, 24}_0 ∧ p_264) -> (-b^{11, 25}_2 ∧ b^{11, 25}_1 ∧ -b^{11, 25}_0) c in CNF: c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ -p_264 ∨ -b^{11, 25}_2 c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ -p_264 ∨ b^{11, 25}_1 c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ -p_264 ∨ -b^{11, 25}_0 c in DIMACS: 11456 11457 -11458 -264 -11459 0 11456 11457 -11458 -264 11460 0 11456 11457 -11458 -264 -11461 0 c 2+1 --> break c (-b^{11, 24}_2 ∧ b^{11, 24}_1 ∧ -b^{11, 24}_0 ∧ p_264) -> break c in CNF: c b^{11, 24}_2 ∨ -b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ -p_264 ∨ break c in DIMACS: 11456 -11457 11458 -264 1162 0 c 2-1 --> 1 c (-b^{11, 24}_2 ∧ b^{11, 24}_1 ∧ -b^{11, 24}_0 ∧ -p_264) -> (-b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ b^{11, 25}_0) c in CNF: c b^{11, 24}_2 ∨ -b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ p_264 ∨ -b^{11, 25}_2 c b^{11, 24}_2 ∨ -b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ p_264 ∨ -b^{11, 25}_1 c b^{11, 24}_2 ∨ -b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ p_264 ∨ b^{11, 25}_0 c in DIMACS: 11456 -11457 11458 264 -11459 0 11456 -11457 11458 264 -11460 0 11456 -11457 11458 264 11461 0 c 1-1 --> 0 c (-b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ b^{11, 24}_0 ∧ -p_264) -> (-b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ -b^{11, 25}_0) c in CNF: c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ p_264 ∨ -b^{11, 25}_2 c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ p_264 ∨ -b^{11, 25}_1 c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ p_264 ∨ -b^{11, 25}_0 c in DIMACS: 11456 11457 -11458 264 -11459 0 11456 11457 -11458 264 -11460 0 11456 11457 -11458 264 -11461 0 c 0-1 --> -1 c (-b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ -b^{11, 24}_0 ∧ -p_264) -> ( b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ b^{11, 25}_0) c in CNF: c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ p_264 ∨ b^{11, 25}_2 c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ p_264 ∨ -b^{11, 25}_1 c b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ p_264 ∨ b^{11, 25}_0 c in DIMACS: 11456 11457 11458 264 11459 0 11456 11457 11458 264 -11460 0 11456 11457 11458 264 11461 0 c -1-1 --> -2 c ( b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ b^{11, 24}_0 ∧ -p_264) -> ( b^{11, 25}_2 ∧ b^{11, 25}_1 ∧ -b^{11, 25}_0) c in CNF: c -b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ p_264 ∨ b^{11, 25}_2 c -b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ p_264 ∨ b^{11, 25}_1 c -b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ p_264 ∨ -b^{11, 25}_0 c in DIMACS: -11456 11457 -11458 264 11459 0 -11456 11457 -11458 264 11460 0 -11456 11457 -11458 264 -11461 0 c -2-1 --> break c ( b^{11, 24}_2 ∧ b^{11, 24}_1 ∧ -b^{11, 24}_0 ∧ -p_264) -> break c in CNF: c -b^{11, 24}_2 ∨ -b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ p_264 ∨ break c in DIMACS: -11456 -11457 11458 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 24}_2 ∧ -b^{11, 24}_1 ∧ -b^{11, 24}_0 ∧ true) c in CNF: c -b^{11, 24}_2 ∨ b^{11, 24}_1 ∨ b^{11, 24}_0 ∨ false c in DIMACS: -11456 11457 11458 0 c 3 does not represent an automaton state. c -(-b^{11, 24}_2 ∧ b^{11, 24}_1 ∧ b^{11, 24}_0 ∧ true) c in CNF: c b^{11, 24}_2 ∨ -b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ false c in DIMACS: 11456 -11457 -11458 0 c -3 does not represent an automaton state. c -( b^{11, 24}_2 ∧ b^{11, 24}_1 ∧ b^{11, 24}_0 ∧ true) c in CNF: c -b^{11, 24}_2 ∨ -b^{11, 24}_1 ∨ -b^{11, 24}_0 ∨ false c in DIMACS: -11456 -11457 -11458 0 c i = 25 c -2+1 --> -1 c ( b^{11, 25}_2 ∧ b^{11, 25}_1 ∧ -b^{11, 25}_0 ∧ p_275) -> ( b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ b^{11, 26}_0) c in CNF: c -b^{11, 25}_2 ∨ -b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ -p_275 ∨ b^{11, 26}_2 c -b^{11, 25}_2 ∨ -b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ -p_275 ∨ -b^{11, 26}_1 c -b^{11, 25}_2 ∨ -b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ -p_275 ∨ b^{11, 26}_0 c in DIMACS: -11459 -11460 11461 -275 11462 0 -11459 -11460 11461 -275 -11463 0 -11459 -11460 11461 -275 11464 0 c -1+1 --> 0 c ( b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ b^{11, 25}_0 ∧ p_275) -> (-b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ -b^{11, 26}_0) c in CNF: c -b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ -p_275 ∨ -b^{11, 26}_2 c -b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ -p_275 ∨ -b^{11, 26}_1 c -b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ -p_275 ∨ -b^{11, 26}_0 c in DIMACS: -11459 11460 -11461 -275 -11462 0 -11459 11460 -11461 -275 -11463 0 -11459 11460 -11461 -275 -11464 0 c 0+1 --> 1 c (-b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ -b^{11, 25}_0 ∧ p_275) -> (-b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ b^{11, 26}_0) c in CNF: c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ -p_275 ∨ -b^{11, 26}_2 c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ -p_275 ∨ -b^{11, 26}_1 c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ -p_275 ∨ b^{11, 26}_0 c in DIMACS: 11459 11460 11461 -275 -11462 0 11459 11460 11461 -275 -11463 0 11459 11460 11461 -275 11464 0 c 1+1 --> 2 c (-b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ b^{11, 25}_0 ∧ p_275) -> (-b^{11, 26}_2 ∧ b^{11, 26}_1 ∧ -b^{11, 26}_0) c in CNF: c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ -p_275 ∨ -b^{11, 26}_2 c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ -p_275 ∨ b^{11, 26}_1 c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ -p_275 ∨ -b^{11, 26}_0 c in DIMACS: 11459 11460 -11461 -275 -11462 0 11459 11460 -11461 -275 11463 0 11459 11460 -11461 -275 -11464 0 c 2+1 --> break c (-b^{11, 25}_2 ∧ b^{11, 25}_1 ∧ -b^{11, 25}_0 ∧ p_275) -> break c in CNF: c b^{11, 25}_2 ∨ -b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ -p_275 ∨ break c in DIMACS: 11459 -11460 11461 -275 1162 0 c 2-1 --> 1 c (-b^{11, 25}_2 ∧ b^{11, 25}_1 ∧ -b^{11, 25}_0 ∧ -p_275) -> (-b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ b^{11, 26}_0) c in CNF: c b^{11, 25}_2 ∨ -b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ p_275 ∨ -b^{11, 26}_2 c b^{11, 25}_2 ∨ -b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ p_275 ∨ -b^{11, 26}_1 c b^{11, 25}_2 ∨ -b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ p_275 ∨ b^{11, 26}_0 c in DIMACS: 11459 -11460 11461 275 -11462 0 11459 -11460 11461 275 -11463 0 11459 -11460 11461 275 11464 0 c 1-1 --> 0 c (-b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ b^{11, 25}_0 ∧ -p_275) -> (-b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ -b^{11, 26}_0) c in CNF: c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ p_275 ∨ -b^{11, 26}_2 c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ p_275 ∨ -b^{11, 26}_1 c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ p_275 ∨ -b^{11, 26}_0 c in DIMACS: 11459 11460 -11461 275 -11462 0 11459 11460 -11461 275 -11463 0 11459 11460 -11461 275 -11464 0 c 0-1 --> -1 c (-b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ -b^{11, 25}_0 ∧ -p_275) -> ( b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ b^{11, 26}_0) c in CNF: c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ p_275 ∨ b^{11, 26}_2 c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ p_275 ∨ -b^{11, 26}_1 c b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ p_275 ∨ b^{11, 26}_0 c in DIMACS: 11459 11460 11461 275 11462 0 11459 11460 11461 275 -11463 0 11459 11460 11461 275 11464 0 c -1-1 --> -2 c ( b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ b^{11, 25}_0 ∧ -p_275) -> ( b^{11, 26}_2 ∧ b^{11, 26}_1 ∧ -b^{11, 26}_0) c in CNF: c -b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ p_275 ∨ b^{11, 26}_2 c -b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ p_275 ∨ b^{11, 26}_1 c -b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ p_275 ∨ -b^{11, 26}_0 c in DIMACS: -11459 11460 -11461 275 11462 0 -11459 11460 -11461 275 11463 0 -11459 11460 -11461 275 -11464 0 c -2-1 --> break c ( b^{11, 25}_2 ∧ b^{11, 25}_1 ∧ -b^{11, 25}_0 ∧ -p_275) -> break c in CNF: c -b^{11, 25}_2 ∨ -b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ p_275 ∨ break c in DIMACS: -11459 -11460 11461 275 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 25}_2 ∧ -b^{11, 25}_1 ∧ -b^{11, 25}_0 ∧ true) c in CNF: c -b^{11, 25}_2 ∨ b^{11, 25}_1 ∨ b^{11, 25}_0 ∨ false c in DIMACS: -11459 11460 11461 0 c 3 does not represent an automaton state. c -(-b^{11, 25}_2 ∧ b^{11, 25}_1 ∧ b^{11, 25}_0 ∧ true) c in CNF: c b^{11, 25}_2 ∨ -b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ false c in DIMACS: 11459 -11460 -11461 0 c -3 does not represent an automaton state. c -( b^{11, 25}_2 ∧ b^{11, 25}_1 ∧ b^{11, 25}_0 ∧ true) c in CNF: c -b^{11, 25}_2 ∨ -b^{11, 25}_1 ∨ -b^{11, 25}_0 ∨ false c in DIMACS: -11459 -11460 -11461 0 c i = 26 c -2+1 --> -1 c ( b^{11, 26}_2 ∧ b^{11, 26}_1 ∧ -b^{11, 26}_0 ∧ p_286) -> ( b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ b^{11, 27}_0) c in CNF: c -b^{11, 26}_2 ∨ -b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ -p_286 ∨ b^{11, 27}_2 c -b^{11, 26}_2 ∨ -b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ -p_286 ∨ -b^{11, 27}_1 c -b^{11, 26}_2 ∨ -b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ -p_286 ∨ b^{11, 27}_0 c in DIMACS: -11462 -11463 11464 -286 11465 0 -11462 -11463 11464 -286 -11466 0 -11462 -11463 11464 -286 11467 0 c -1+1 --> 0 c ( b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ b^{11, 26}_0 ∧ p_286) -> (-b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ -b^{11, 27}_0) c in CNF: c -b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ -p_286 ∨ -b^{11, 27}_2 c -b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ -p_286 ∨ -b^{11, 27}_1 c -b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ -p_286 ∨ -b^{11, 27}_0 c in DIMACS: -11462 11463 -11464 -286 -11465 0 -11462 11463 -11464 -286 -11466 0 -11462 11463 -11464 -286 -11467 0 c 0+1 --> 1 c (-b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ -b^{11, 26}_0 ∧ p_286) -> (-b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ b^{11, 27}_0) c in CNF: c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ -p_286 ∨ -b^{11, 27}_2 c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ -p_286 ∨ -b^{11, 27}_1 c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ -p_286 ∨ b^{11, 27}_0 c in DIMACS: 11462 11463 11464 -286 -11465 0 11462 11463 11464 -286 -11466 0 11462 11463 11464 -286 11467 0 c 1+1 --> 2 c (-b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ b^{11, 26}_0 ∧ p_286) -> (-b^{11, 27}_2 ∧ b^{11, 27}_1 ∧ -b^{11, 27}_0) c in CNF: c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ -p_286 ∨ -b^{11, 27}_2 c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ -p_286 ∨ b^{11, 27}_1 c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ -p_286 ∨ -b^{11, 27}_0 c in DIMACS: 11462 11463 -11464 -286 -11465 0 11462 11463 -11464 -286 11466 0 11462 11463 -11464 -286 -11467 0 c 2+1 --> break c (-b^{11, 26}_2 ∧ b^{11, 26}_1 ∧ -b^{11, 26}_0 ∧ p_286) -> break c in CNF: c b^{11, 26}_2 ∨ -b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ -p_286 ∨ break c in DIMACS: 11462 -11463 11464 -286 1162 0 c 2-1 --> 1 c (-b^{11, 26}_2 ∧ b^{11, 26}_1 ∧ -b^{11, 26}_0 ∧ -p_286) -> (-b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ b^{11, 27}_0) c in CNF: c b^{11, 26}_2 ∨ -b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ p_286 ∨ -b^{11, 27}_2 c b^{11, 26}_2 ∨ -b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ p_286 ∨ -b^{11, 27}_1 c b^{11, 26}_2 ∨ -b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ p_286 ∨ b^{11, 27}_0 c in DIMACS: 11462 -11463 11464 286 -11465 0 11462 -11463 11464 286 -11466 0 11462 -11463 11464 286 11467 0 c 1-1 --> 0 c (-b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ b^{11, 26}_0 ∧ -p_286) -> (-b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ -b^{11, 27}_0) c in CNF: c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ p_286 ∨ -b^{11, 27}_2 c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ p_286 ∨ -b^{11, 27}_1 c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ p_286 ∨ -b^{11, 27}_0 c in DIMACS: 11462 11463 -11464 286 -11465 0 11462 11463 -11464 286 -11466 0 11462 11463 -11464 286 -11467 0 c 0-1 --> -1 c (-b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ -b^{11, 26}_0 ∧ -p_286) -> ( b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ b^{11, 27}_0) c in CNF: c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ p_286 ∨ b^{11, 27}_2 c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ p_286 ∨ -b^{11, 27}_1 c b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ p_286 ∨ b^{11, 27}_0 c in DIMACS: 11462 11463 11464 286 11465 0 11462 11463 11464 286 -11466 0 11462 11463 11464 286 11467 0 c -1-1 --> -2 c ( b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ b^{11, 26}_0 ∧ -p_286) -> ( b^{11, 27}_2 ∧ b^{11, 27}_1 ∧ -b^{11, 27}_0) c in CNF: c -b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ p_286 ∨ b^{11, 27}_2 c -b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ p_286 ∨ b^{11, 27}_1 c -b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ p_286 ∨ -b^{11, 27}_0 c in DIMACS: -11462 11463 -11464 286 11465 0 -11462 11463 -11464 286 11466 0 -11462 11463 -11464 286 -11467 0 c -2-1 --> break c ( b^{11, 26}_2 ∧ b^{11, 26}_1 ∧ -b^{11, 26}_0 ∧ -p_286) -> break c in CNF: c -b^{11, 26}_2 ∨ -b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ p_286 ∨ break c in DIMACS: -11462 -11463 11464 286 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 26}_2 ∧ -b^{11, 26}_1 ∧ -b^{11, 26}_0 ∧ true) c in CNF: c -b^{11, 26}_2 ∨ b^{11, 26}_1 ∨ b^{11, 26}_0 ∨ false c in DIMACS: -11462 11463 11464 0 c 3 does not represent an automaton state. c -(-b^{11, 26}_2 ∧ b^{11, 26}_1 ∧ b^{11, 26}_0 ∧ true) c in CNF: c b^{11, 26}_2 ∨ -b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ false c in DIMACS: 11462 -11463 -11464 0 c -3 does not represent an automaton state. c -( b^{11, 26}_2 ∧ b^{11, 26}_1 ∧ b^{11, 26}_0 ∧ true) c in CNF: c -b^{11, 26}_2 ∨ -b^{11, 26}_1 ∨ -b^{11, 26}_0 ∨ false c in DIMACS: -11462 -11463 -11464 0 c i = 27 c -2+1 --> -1 c ( b^{11, 27}_2 ∧ b^{11, 27}_1 ∧ -b^{11, 27}_0 ∧ p_297) -> ( b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ b^{11, 28}_0) c in CNF: c -b^{11, 27}_2 ∨ -b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ -p_297 ∨ b^{11, 28}_2 c -b^{11, 27}_2 ∨ -b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ -p_297 ∨ -b^{11, 28}_1 c -b^{11, 27}_2 ∨ -b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ -p_297 ∨ b^{11, 28}_0 c in DIMACS: -11465 -11466 11467 -297 11468 0 -11465 -11466 11467 -297 -11469 0 -11465 -11466 11467 -297 11470 0 c -1+1 --> 0 c ( b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ b^{11, 27}_0 ∧ p_297) -> (-b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ -b^{11, 28}_0) c in CNF: c -b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ -p_297 ∨ -b^{11, 28}_2 c -b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ -p_297 ∨ -b^{11, 28}_1 c -b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ -p_297 ∨ -b^{11, 28}_0 c in DIMACS: -11465 11466 -11467 -297 -11468 0 -11465 11466 -11467 -297 -11469 0 -11465 11466 -11467 -297 -11470 0 c 0+1 --> 1 c (-b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ -b^{11, 27}_0 ∧ p_297) -> (-b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ b^{11, 28}_0) c in CNF: c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ -p_297 ∨ -b^{11, 28}_2 c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ -p_297 ∨ -b^{11, 28}_1 c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ -p_297 ∨ b^{11, 28}_0 c in DIMACS: 11465 11466 11467 -297 -11468 0 11465 11466 11467 -297 -11469 0 11465 11466 11467 -297 11470 0 c 1+1 --> 2 c (-b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ b^{11, 27}_0 ∧ p_297) -> (-b^{11, 28}_2 ∧ b^{11, 28}_1 ∧ -b^{11, 28}_0) c in CNF: c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ -p_297 ∨ -b^{11, 28}_2 c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ -p_297 ∨ b^{11, 28}_1 c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ -p_297 ∨ -b^{11, 28}_0 c in DIMACS: 11465 11466 -11467 -297 -11468 0 11465 11466 -11467 -297 11469 0 11465 11466 -11467 -297 -11470 0 c 2+1 --> break c (-b^{11, 27}_2 ∧ b^{11, 27}_1 ∧ -b^{11, 27}_0 ∧ p_297) -> break c in CNF: c b^{11, 27}_2 ∨ -b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ -p_297 ∨ break c in DIMACS: 11465 -11466 11467 -297 1162 0 c 2-1 --> 1 c (-b^{11, 27}_2 ∧ b^{11, 27}_1 ∧ -b^{11, 27}_0 ∧ -p_297) -> (-b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ b^{11, 28}_0) c in CNF: c b^{11, 27}_2 ∨ -b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ p_297 ∨ -b^{11, 28}_2 c b^{11, 27}_2 ∨ -b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ p_297 ∨ -b^{11, 28}_1 c b^{11, 27}_2 ∨ -b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ p_297 ∨ b^{11, 28}_0 c in DIMACS: 11465 -11466 11467 297 -11468 0 11465 -11466 11467 297 -11469 0 11465 -11466 11467 297 11470 0 c 1-1 --> 0 c (-b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ b^{11, 27}_0 ∧ -p_297) -> (-b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ -b^{11, 28}_0) c in CNF: c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ p_297 ∨ -b^{11, 28}_2 c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ p_297 ∨ -b^{11, 28}_1 c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ p_297 ∨ -b^{11, 28}_0 c in DIMACS: 11465 11466 -11467 297 -11468 0 11465 11466 -11467 297 -11469 0 11465 11466 -11467 297 -11470 0 c 0-1 --> -1 c (-b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ -b^{11, 27}_0 ∧ -p_297) -> ( b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ b^{11, 28}_0) c in CNF: c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ p_297 ∨ b^{11, 28}_2 c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ p_297 ∨ -b^{11, 28}_1 c b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ p_297 ∨ b^{11, 28}_0 c in DIMACS: 11465 11466 11467 297 11468 0 11465 11466 11467 297 -11469 0 11465 11466 11467 297 11470 0 c -1-1 --> -2 c ( b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ b^{11, 27}_0 ∧ -p_297) -> ( b^{11, 28}_2 ∧ b^{11, 28}_1 ∧ -b^{11, 28}_0) c in CNF: c -b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ p_297 ∨ b^{11, 28}_2 c -b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ p_297 ∨ b^{11, 28}_1 c -b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ p_297 ∨ -b^{11, 28}_0 c in DIMACS: -11465 11466 -11467 297 11468 0 -11465 11466 -11467 297 11469 0 -11465 11466 -11467 297 -11470 0 c -2-1 --> break c ( b^{11, 27}_2 ∧ b^{11, 27}_1 ∧ -b^{11, 27}_0 ∧ -p_297) -> break c in CNF: c -b^{11, 27}_2 ∨ -b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ p_297 ∨ break c in DIMACS: -11465 -11466 11467 297 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 27}_2 ∧ -b^{11, 27}_1 ∧ -b^{11, 27}_0 ∧ true) c in CNF: c -b^{11, 27}_2 ∨ b^{11, 27}_1 ∨ b^{11, 27}_0 ∨ false c in DIMACS: -11465 11466 11467 0 c 3 does not represent an automaton state. c -(-b^{11, 27}_2 ∧ b^{11, 27}_1 ∧ b^{11, 27}_0 ∧ true) c in CNF: c b^{11, 27}_2 ∨ -b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ false c in DIMACS: 11465 -11466 -11467 0 c -3 does not represent an automaton state. c -( b^{11, 27}_2 ∧ b^{11, 27}_1 ∧ b^{11, 27}_0 ∧ true) c in CNF: c -b^{11, 27}_2 ∨ -b^{11, 27}_1 ∨ -b^{11, 27}_0 ∨ false c in DIMACS: -11465 -11466 -11467 0 c i = 28 c -2+1 --> -1 c ( b^{11, 28}_2 ∧ b^{11, 28}_1 ∧ -b^{11, 28}_0 ∧ p_308) -> ( b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ b^{11, 29}_0) c in CNF: c -b^{11, 28}_2 ∨ -b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ -p_308 ∨ b^{11, 29}_2 c -b^{11, 28}_2 ∨ -b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ -p_308 ∨ -b^{11, 29}_1 c -b^{11, 28}_2 ∨ -b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ -p_308 ∨ b^{11, 29}_0 c in DIMACS: -11468 -11469 11470 -308 11471 0 -11468 -11469 11470 -308 -11472 0 -11468 -11469 11470 -308 11473 0 c -1+1 --> 0 c ( b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ b^{11, 28}_0 ∧ p_308) -> (-b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ -b^{11, 29}_0) c in CNF: c -b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ -p_308 ∨ -b^{11, 29}_2 c -b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ -p_308 ∨ -b^{11, 29}_1 c -b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ -p_308 ∨ -b^{11, 29}_0 c in DIMACS: -11468 11469 -11470 -308 -11471 0 -11468 11469 -11470 -308 -11472 0 -11468 11469 -11470 -308 -11473 0 c 0+1 --> 1 c (-b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ -b^{11, 28}_0 ∧ p_308) -> (-b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ b^{11, 29}_0) c in CNF: c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ -p_308 ∨ -b^{11, 29}_2 c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ -p_308 ∨ -b^{11, 29}_1 c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ -p_308 ∨ b^{11, 29}_0 c in DIMACS: 11468 11469 11470 -308 -11471 0 11468 11469 11470 -308 -11472 0 11468 11469 11470 -308 11473 0 c 1+1 --> 2 c (-b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ b^{11, 28}_0 ∧ p_308) -> (-b^{11, 29}_2 ∧ b^{11, 29}_1 ∧ -b^{11, 29}_0) c in CNF: c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ -p_308 ∨ -b^{11, 29}_2 c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ -p_308 ∨ b^{11, 29}_1 c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ -p_308 ∨ -b^{11, 29}_0 c in DIMACS: 11468 11469 -11470 -308 -11471 0 11468 11469 -11470 -308 11472 0 11468 11469 -11470 -308 -11473 0 c 2+1 --> break c (-b^{11, 28}_2 ∧ b^{11, 28}_1 ∧ -b^{11, 28}_0 ∧ p_308) -> break c in CNF: c b^{11, 28}_2 ∨ -b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ -p_308 ∨ break c in DIMACS: 11468 -11469 11470 -308 1162 0 c 2-1 --> 1 c (-b^{11, 28}_2 ∧ b^{11, 28}_1 ∧ -b^{11, 28}_0 ∧ -p_308) -> (-b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ b^{11, 29}_0) c in CNF: c b^{11, 28}_2 ∨ -b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ p_308 ∨ -b^{11, 29}_2 c b^{11, 28}_2 ∨ -b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ p_308 ∨ -b^{11, 29}_1 c b^{11, 28}_2 ∨ -b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ p_308 ∨ b^{11, 29}_0 c in DIMACS: 11468 -11469 11470 308 -11471 0 11468 -11469 11470 308 -11472 0 11468 -11469 11470 308 11473 0 c 1-1 --> 0 c (-b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ b^{11, 28}_0 ∧ -p_308) -> (-b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ -b^{11, 29}_0) c in CNF: c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ p_308 ∨ -b^{11, 29}_2 c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ p_308 ∨ -b^{11, 29}_1 c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ p_308 ∨ -b^{11, 29}_0 c in DIMACS: 11468 11469 -11470 308 -11471 0 11468 11469 -11470 308 -11472 0 11468 11469 -11470 308 -11473 0 c 0-1 --> -1 c (-b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ -b^{11, 28}_0 ∧ -p_308) -> ( b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ b^{11, 29}_0) c in CNF: c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ p_308 ∨ b^{11, 29}_2 c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ p_308 ∨ -b^{11, 29}_1 c b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ p_308 ∨ b^{11, 29}_0 c in DIMACS: 11468 11469 11470 308 11471 0 11468 11469 11470 308 -11472 0 11468 11469 11470 308 11473 0 c -1-1 --> -2 c ( b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ b^{11, 28}_0 ∧ -p_308) -> ( b^{11, 29}_2 ∧ b^{11, 29}_1 ∧ -b^{11, 29}_0) c in CNF: c -b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ p_308 ∨ b^{11, 29}_2 c -b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ p_308 ∨ b^{11, 29}_1 c -b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ p_308 ∨ -b^{11, 29}_0 c in DIMACS: -11468 11469 -11470 308 11471 0 -11468 11469 -11470 308 11472 0 -11468 11469 -11470 308 -11473 0 c -2-1 --> break c ( b^{11, 28}_2 ∧ b^{11, 28}_1 ∧ -b^{11, 28}_0 ∧ -p_308) -> break c in CNF: c -b^{11, 28}_2 ∨ -b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ p_308 ∨ break c in DIMACS: -11468 -11469 11470 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 28}_2 ∧ -b^{11, 28}_1 ∧ -b^{11, 28}_0 ∧ true) c in CNF: c -b^{11, 28}_2 ∨ b^{11, 28}_1 ∨ b^{11, 28}_0 ∨ false c in DIMACS: -11468 11469 11470 0 c 3 does not represent an automaton state. c -(-b^{11, 28}_2 ∧ b^{11, 28}_1 ∧ b^{11, 28}_0 ∧ true) c in CNF: c b^{11, 28}_2 ∨ -b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ false c in DIMACS: 11468 -11469 -11470 0 c -3 does not represent an automaton state. c -( b^{11, 28}_2 ∧ b^{11, 28}_1 ∧ b^{11, 28}_0 ∧ true) c in CNF: c -b^{11, 28}_2 ∨ -b^{11, 28}_1 ∨ -b^{11, 28}_0 ∨ false c in DIMACS: -11468 -11469 -11470 0 c i = 29 c -2+1 --> -1 c ( b^{11, 29}_2 ∧ b^{11, 29}_1 ∧ -b^{11, 29}_0 ∧ p_319) -> ( b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ b^{11, 30}_0) c in CNF: c -b^{11, 29}_2 ∨ -b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ -p_319 ∨ b^{11, 30}_2 c -b^{11, 29}_2 ∨ -b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ -p_319 ∨ -b^{11, 30}_1 c -b^{11, 29}_2 ∨ -b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ -p_319 ∨ b^{11, 30}_0 c in DIMACS: -11471 -11472 11473 -319 11474 0 -11471 -11472 11473 -319 -11475 0 -11471 -11472 11473 -319 11476 0 c -1+1 --> 0 c ( b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ b^{11, 29}_0 ∧ p_319) -> (-b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ -b^{11, 30}_0) c in CNF: c -b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ -p_319 ∨ -b^{11, 30}_2 c -b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ -p_319 ∨ -b^{11, 30}_1 c -b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ -p_319 ∨ -b^{11, 30}_0 c in DIMACS: -11471 11472 -11473 -319 -11474 0 -11471 11472 -11473 -319 -11475 0 -11471 11472 -11473 -319 -11476 0 c 0+1 --> 1 c (-b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ -b^{11, 29}_0 ∧ p_319) -> (-b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ b^{11, 30}_0) c in CNF: c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ -p_319 ∨ -b^{11, 30}_2 c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ -p_319 ∨ -b^{11, 30}_1 c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ -p_319 ∨ b^{11, 30}_0 c in DIMACS: 11471 11472 11473 -319 -11474 0 11471 11472 11473 -319 -11475 0 11471 11472 11473 -319 11476 0 c 1+1 --> 2 c (-b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ b^{11, 29}_0 ∧ p_319) -> (-b^{11, 30}_2 ∧ b^{11, 30}_1 ∧ -b^{11, 30}_0) c in CNF: c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ -p_319 ∨ -b^{11, 30}_2 c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ -p_319 ∨ b^{11, 30}_1 c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ -p_319 ∨ -b^{11, 30}_0 c in DIMACS: 11471 11472 -11473 -319 -11474 0 11471 11472 -11473 -319 11475 0 11471 11472 -11473 -319 -11476 0 c 2+1 --> break c (-b^{11, 29}_2 ∧ b^{11, 29}_1 ∧ -b^{11, 29}_0 ∧ p_319) -> break c in CNF: c b^{11, 29}_2 ∨ -b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ -p_319 ∨ break c in DIMACS: 11471 -11472 11473 -319 1162 0 c 2-1 --> 1 c (-b^{11, 29}_2 ∧ b^{11, 29}_1 ∧ -b^{11, 29}_0 ∧ -p_319) -> (-b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ b^{11, 30}_0) c in CNF: c b^{11, 29}_2 ∨ -b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ p_319 ∨ -b^{11, 30}_2 c b^{11, 29}_2 ∨ -b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ p_319 ∨ -b^{11, 30}_1 c b^{11, 29}_2 ∨ -b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ p_319 ∨ b^{11, 30}_0 c in DIMACS: 11471 -11472 11473 319 -11474 0 11471 -11472 11473 319 -11475 0 11471 -11472 11473 319 11476 0 c 1-1 --> 0 c (-b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ b^{11, 29}_0 ∧ -p_319) -> (-b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ -b^{11, 30}_0) c in CNF: c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ p_319 ∨ -b^{11, 30}_2 c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ p_319 ∨ -b^{11, 30}_1 c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ p_319 ∨ -b^{11, 30}_0 c in DIMACS: 11471 11472 -11473 319 -11474 0 11471 11472 -11473 319 -11475 0 11471 11472 -11473 319 -11476 0 c 0-1 --> -1 c (-b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ -b^{11, 29}_0 ∧ -p_319) -> ( b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ b^{11, 30}_0) c in CNF: c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ p_319 ∨ b^{11, 30}_2 c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ p_319 ∨ -b^{11, 30}_1 c b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ p_319 ∨ b^{11, 30}_0 c in DIMACS: 11471 11472 11473 319 11474 0 11471 11472 11473 319 -11475 0 11471 11472 11473 319 11476 0 c -1-1 --> -2 c ( b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ b^{11, 29}_0 ∧ -p_319) -> ( b^{11, 30}_2 ∧ b^{11, 30}_1 ∧ -b^{11, 30}_0) c in CNF: c -b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ p_319 ∨ b^{11, 30}_2 c -b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ p_319 ∨ b^{11, 30}_1 c -b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ p_319 ∨ -b^{11, 30}_0 c in DIMACS: -11471 11472 -11473 319 11474 0 -11471 11472 -11473 319 11475 0 -11471 11472 -11473 319 -11476 0 c -2-1 --> break c ( b^{11, 29}_2 ∧ b^{11, 29}_1 ∧ -b^{11, 29}_0 ∧ -p_319) -> break c in CNF: c -b^{11, 29}_2 ∨ -b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ p_319 ∨ break c in DIMACS: -11471 -11472 11473 319 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 29}_2 ∧ -b^{11, 29}_1 ∧ -b^{11, 29}_0 ∧ true) c in CNF: c -b^{11, 29}_2 ∨ b^{11, 29}_1 ∨ b^{11, 29}_0 ∨ false c in DIMACS: -11471 11472 11473 0 c 3 does not represent an automaton state. c -(-b^{11, 29}_2 ∧ b^{11, 29}_1 ∧ b^{11, 29}_0 ∧ true) c in CNF: c b^{11, 29}_2 ∨ -b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ false c in DIMACS: 11471 -11472 -11473 0 c -3 does not represent an automaton state. c -( b^{11, 29}_2 ∧ b^{11, 29}_1 ∧ b^{11, 29}_0 ∧ true) c in CNF: c -b^{11, 29}_2 ∨ -b^{11, 29}_1 ∨ -b^{11, 29}_0 ∨ false c in DIMACS: -11471 -11472 -11473 0 c i = 30 c -2+1 --> -1 c ( b^{11, 30}_2 ∧ b^{11, 30}_1 ∧ -b^{11, 30}_0 ∧ p_330) -> ( b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ b^{11, 31}_0) c in CNF: c -b^{11, 30}_2 ∨ -b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ -p_330 ∨ b^{11, 31}_2 c -b^{11, 30}_2 ∨ -b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ -p_330 ∨ -b^{11, 31}_1 c -b^{11, 30}_2 ∨ -b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ -p_330 ∨ b^{11, 31}_0 c in DIMACS: -11474 -11475 11476 -330 11477 0 -11474 -11475 11476 -330 -11478 0 -11474 -11475 11476 -330 11479 0 c -1+1 --> 0 c ( b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ b^{11, 30}_0 ∧ p_330) -> (-b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ -b^{11, 31}_0) c in CNF: c -b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ -p_330 ∨ -b^{11, 31}_2 c -b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ -p_330 ∨ -b^{11, 31}_1 c -b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ -p_330 ∨ -b^{11, 31}_0 c in DIMACS: -11474 11475 -11476 -330 -11477 0 -11474 11475 -11476 -330 -11478 0 -11474 11475 -11476 -330 -11479 0 c 0+1 --> 1 c (-b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ -b^{11, 30}_0 ∧ p_330) -> (-b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ b^{11, 31}_0) c in CNF: c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ -p_330 ∨ -b^{11, 31}_2 c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ -p_330 ∨ -b^{11, 31}_1 c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ -p_330 ∨ b^{11, 31}_0 c in DIMACS: 11474 11475 11476 -330 -11477 0 11474 11475 11476 -330 -11478 0 11474 11475 11476 -330 11479 0 c 1+1 --> 2 c (-b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ b^{11, 30}_0 ∧ p_330) -> (-b^{11, 31}_2 ∧ b^{11, 31}_1 ∧ -b^{11, 31}_0) c in CNF: c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ -p_330 ∨ -b^{11, 31}_2 c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ -p_330 ∨ b^{11, 31}_1 c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ -p_330 ∨ -b^{11, 31}_0 c in DIMACS: 11474 11475 -11476 -330 -11477 0 11474 11475 -11476 -330 11478 0 11474 11475 -11476 -330 -11479 0 c 2+1 --> break c (-b^{11, 30}_2 ∧ b^{11, 30}_1 ∧ -b^{11, 30}_0 ∧ p_330) -> break c in CNF: c b^{11, 30}_2 ∨ -b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ -p_330 ∨ break c in DIMACS: 11474 -11475 11476 -330 1162 0 c 2-1 --> 1 c (-b^{11, 30}_2 ∧ b^{11, 30}_1 ∧ -b^{11, 30}_0 ∧ -p_330) -> (-b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ b^{11, 31}_0) c in CNF: c b^{11, 30}_2 ∨ -b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ p_330 ∨ -b^{11, 31}_2 c b^{11, 30}_2 ∨ -b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ p_330 ∨ -b^{11, 31}_1 c b^{11, 30}_2 ∨ -b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ p_330 ∨ b^{11, 31}_0 c in DIMACS: 11474 -11475 11476 330 -11477 0 11474 -11475 11476 330 -11478 0 11474 -11475 11476 330 11479 0 c 1-1 --> 0 c (-b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ b^{11, 30}_0 ∧ -p_330) -> (-b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ -b^{11, 31}_0) c in CNF: c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ p_330 ∨ -b^{11, 31}_2 c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ p_330 ∨ -b^{11, 31}_1 c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ p_330 ∨ -b^{11, 31}_0 c in DIMACS: 11474 11475 -11476 330 -11477 0 11474 11475 -11476 330 -11478 0 11474 11475 -11476 330 -11479 0 c 0-1 --> -1 c (-b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ -b^{11, 30}_0 ∧ -p_330) -> ( b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ b^{11, 31}_0) c in CNF: c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ p_330 ∨ b^{11, 31}_2 c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ p_330 ∨ -b^{11, 31}_1 c b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ p_330 ∨ b^{11, 31}_0 c in DIMACS: 11474 11475 11476 330 11477 0 11474 11475 11476 330 -11478 0 11474 11475 11476 330 11479 0 c -1-1 --> -2 c ( b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ b^{11, 30}_0 ∧ -p_330) -> ( b^{11, 31}_2 ∧ b^{11, 31}_1 ∧ -b^{11, 31}_0) c in CNF: c -b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ p_330 ∨ b^{11, 31}_2 c -b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ p_330 ∨ b^{11, 31}_1 c -b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ p_330 ∨ -b^{11, 31}_0 c in DIMACS: -11474 11475 -11476 330 11477 0 -11474 11475 -11476 330 11478 0 -11474 11475 -11476 330 -11479 0 c -2-1 --> break c ( b^{11, 30}_2 ∧ b^{11, 30}_1 ∧ -b^{11, 30}_0 ∧ -p_330) -> break c in CNF: c -b^{11, 30}_2 ∨ -b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ p_330 ∨ break c in DIMACS: -11474 -11475 11476 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 30}_2 ∧ -b^{11, 30}_1 ∧ -b^{11, 30}_0 ∧ true) c in CNF: c -b^{11, 30}_2 ∨ b^{11, 30}_1 ∨ b^{11, 30}_0 ∨ false c in DIMACS: -11474 11475 11476 0 c 3 does not represent an automaton state. c -(-b^{11, 30}_2 ∧ b^{11, 30}_1 ∧ b^{11, 30}_0 ∧ true) c in CNF: c b^{11, 30}_2 ∨ -b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ false c in DIMACS: 11474 -11475 -11476 0 c -3 does not represent an automaton state. c -( b^{11, 30}_2 ∧ b^{11, 30}_1 ∧ b^{11, 30}_0 ∧ true) c in CNF: c -b^{11, 30}_2 ∨ -b^{11, 30}_1 ∨ -b^{11, 30}_0 ∨ false c in DIMACS: -11474 -11475 -11476 0 c i = 31 c -2+1 --> -1 c ( b^{11, 31}_2 ∧ b^{11, 31}_1 ∧ -b^{11, 31}_0 ∧ p_341) -> ( b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ b^{11, 32}_0) c in CNF: c -b^{11, 31}_2 ∨ -b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ -p_341 ∨ b^{11, 32}_2 c -b^{11, 31}_2 ∨ -b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ -p_341 ∨ -b^{11, 32}_1 c -b^{11, 31}_2 ∨ -b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ -p_341 ∨ b^{11, 32}_0 c in DIMACS: -11477 -11478 11479 -341 11480 0 -11477 -11478 11479 -341 -11481 0 -11477 -11478 11479 -341 11482 0 c -1+1 --> 0 c ( b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ b^{11, 31}_0 ∧ p_341) -> (-b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ -b^{11, 32}_0) c in CNF: c -b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ -p_341 ∨ -b^{11, 32}_2 c -b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ -p_341 ∨ -b^{11, 32}_1 c -b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ -p_341 ∨ -b^{11, 32}_0 c in DIMACS: -11477 11478 -11479 -341 -11480 0 -11477 11478 -11479 -341 -11481 0 -11477 11478 -11479 -341 -11482 0 c 0+1 --> 1 c (-b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ -b^{11, 31}_0 ∧ p_341) -> (-b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ b^{11, 32}_0) c in CNF: c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ -p_341 ∨ -b^{11, 32}_2 c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ -p_341 ∨ -b^{11, 32}_1 c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ -p_341 ∨ b^{11, 32}_0 c in DIMACS: 11477 11478 11479 -341 -11480 0 11477 11478 11479 -341 -11481 0 11477 11478 11479 -341 11482 0 c 1+1 --> 2 c (-b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ b^{11, 31}_0 ∧ p_341) -> (-b^{11, 32}_2 ∧ b^{11, 32}_1 ∧ -b^{11, 32}_0) c in CNF: c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ -p_341 ∨ -b^{11, 32}_2 c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ -p_341 ∨ b^{11, 32}_1 c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ -p_341 ∨ -b^{11, 32}_0 c in DIMACS: 11477 11478 -11479 -341 -11480 0 11477 11478 -11479 -341 11481 0 11477 11478 -11479 -341 -11482 0 c 2+1 --> break c (-b^{11, 31}_2 ∧ b^{11, 31}_1 ∧ -b^{11, 31}_0 ∧ p_341) -> break c in CNF: c b^{11, 31}_2 ∨ -b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ -p_341 ∨ break c in DIMACS: 11477 -11478 11479 -341 1162 0 c 2-1 --> 1 c (-b^{11, 31}_2 ∧ b^{11, 31}_1 ∧ -b^{11, 31}_0 ∧ -p_341) -> (-b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ b^{11, 32}_0) c in CNF: c b^{11, 31}_2 ∨ -b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ p_341 ∨ -b^{11, 32}_2 c b^{11, 31}_2 ∨ -b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ p_341 ∨ -b^{11, 32}_1 c b^{11, 31}_2 ∨ -b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ p_341 ∨ b^{11, 32}_0 c in DIMACS: 11477 -11478 11479 341 -11480 0 11477 -11478 11479 341 -11481 0 11477 -11478 11479 341 11482 0 c 1-1 --> 0 c (-b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ b^{11, 31}_0 ∧ -p_341) -> (-b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ -b^{11, 32}_0) c in CNF: c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ p_341 ∨ -b^{11, 32}_2 c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ p_341 ∨ -b^{11, 32}_1 c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ p_341 ∨ -b^{11, 32}_0 c in DIMACS: 11477 11478 -11479 341 -11480 0 11477 11478 -11479 341 -11481 0 11477 11478 -11479 341 -11482 0 c 0-1 --> -1 c (-b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ -b^{11, 31}_0 ∧ -p_341) -> ( b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ b^{11, 32}_0) c in CNF: c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ p_341 ∨ b^{11, 32}_2 c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ p_341 ∨ -b^{11, 32}_1 c b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ p_341 ∨ b^{11, 32}_0 c in DIMACS: 11477 11478 11479 341 11480 0 11477 11478 11479 341 -11481 0 11477 11478 11479 341 11482 0 c -1-1 --> -2 c ( b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ b^{11, 31}_0 ∧ -p_341) -> ( b^{11, 32}_2 ∧ b^{11, 32}_1 ∧ -b^{11, 32}_0) c in CNF: c -b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ p_341 ∨ b^{11, 32}_2 c -b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ p_341 ∨ b^{11, 32}_1 c -b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ p_341 ∨ -b^{11, 32}_0 c in DIMACS: -11477 11478 -11479 341 11480 0 -11477 11478 -11479 341 11481 0 -11477 11478 -11479 341 -11482 0 c -2-1 --> break c ( b^{11, 31}_2 ∧ b^{11, 31}_1 ∧ -b^{11, 31}_0 ∧ -p_341) -> break c in CNF: c -b^{11, 31}_2 ∨ -b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ p_341 ∨ break c in DIMACS: -11477 -11478 11479 341 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 31}_2 ∧ -b^{11, 31}_1 ∧ -b^{11, 31}_0 ∧ true) c in CNF: c -b^{11, 31}_2 ∨ b^{11, 31}_1 ∨ b^{11, 31}_0 ∨ false c in DIMACS: -11477 11478 11479 0 c 3 does not represent an automaton state. c -(-b^{11, 31}_2 ∧ b^{11, 31}_1 ∧ b^{11, 31}_0 ∧ true) c in CNF: c b^{11, 31}_2 ∨ -b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ false c in DIMACS: 11477 -11478 -11479 0 c -3 does not represent an automaton state. c -( b^{11, 31}_2 ∧ b^{11, 31}_1 ∧ b^{11, 31}_0 ∧ true) c in CNF: c -b^{11, 31}_2 ∨ -b^{11, 31}_1 ∨ -b^{11, 31}_0 ∨ false c in DIMACS: -11477 -11478 -11479 0 c i = 32 c -2+1 --> -1 c ( b^{11, 32}_2 ∧ b^{11, 32}_1 ∧ -b^{11, 32}_0 ∧ p_352) -> ( b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ b^{11, 33}_0) c in CNF: c -b^{11, 32}_2 ∨ -b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ -p_352 ∨ b^{11, 33}_2 c -b^{11, 32}_2 ∨ -b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ -p_352 ∨ -b^{11, 33}_1 c -b^{11, 32}_2 ∨ -b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ -p_352 ∨ b^{11, 33}_0 c in DIMACS: -11480 -11481 11482 -352 11483 0 -11480 -11481 11482 -352 -11484 0 -11480 -11481 11482 -352 11485 0 c -1+1 --> 0 c ( b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ b^{11, 32}_0 ∧ p_352) -> (-b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ -b^{11, 33}_0) c in CNF: c -b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ -p_352 ∨ -b^{11, 33}_2 c -b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ -p_352 ∨ -b^{11, 33}_1 c -b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ -p_352 ∨ -b^{11, 33}_0 c in DIMACS: -11480 11481 -11482 -352 -11483 0 -11480 11481 -11482 -352 -11484 0 -11480 11481 -11482 -352 -11485 0 c 0+1 --> 1 c (-b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ -b^{11, 32}_0 ∧ p_352) -> (-b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ b^{11, 33}_0) c in CNF: c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ -p_352 ∨ -b^{11, 33}_2 c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ -p_352 ∨ -b^{11, 33}_1 c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ -p_352 ∨ b^{11, 33}_0 c in DIMACS: 11480 11481 11482 -352 -11483 0 11480 11481 11482 -352 -11484 0 11480 11481 11482 -352 11485 0 c 1+1 --> 2 c (-b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ b^{11, 32}_0 ∧ p_352) -> (-b^{11, 33}_2 ∧ b^{11, 33}_1 ∧ -b^{11, 33}_0) c in CNF: c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ -p_352 ∨ -b^{11, 33}_2 c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ -p_352 ∨ b^{11, 33}_1 c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ -p_352 ∨ -b^{11, 33}_0 c in DIMACS: 11480 11481 -11482 -352 -11483 0 11480 11481 -11482 -352 11484 0 11480 11481 -11482 -352 -11485 0 c 2+1 --> break c (-b^{11, 32}_2 ∧ b^{11, 32}_1 ∧ -b^{11, 32}_0 ∧ p_352) -> break c in CNF: c b^{11, 32}_2 ∨ -b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ -p_352 ∨ break c in DIMACS: 11480 -11481 11482 -352 1162 0 c 2-1 --> 1 c (-b^{11, 32}_2 ∧ b^{11, 32}_1 ∧ -b^{11, 32}_0 ∧ -p_352) -> (-b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ b^{11, 33}_0) c in CNF: c b^{11, 32}_2 ∨ -b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ p_352 ∨ -b^{11, 33}_2 c b^{11, 32}_2 ∨ -b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ p_352 ∨ -b^{11, 33}_1 c b^{11, 32}_2 ∨ -b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ p_352 ∨ b^{11, 33}_0 c in DIMACS: 11480 -11481 11482 352 -11483 0 11480 -11481 11482 352 -11484 0 11480 -11481 11482 352 11485 0 c 1-1 --> 0 c (-b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ b^{11, 32}_0 ∧ -p_352) -> (-b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ -b^{11, 33}_0) c in CNF: c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ p_352 ∨ -b^{11, 33}_2 c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ p_352 ∨ -b^{11, 33}_1 c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ p_352 ∨ -b^{11, 33}_0 c in DIMACS: 11480 11481 -11482 352 -11483 0 11480 11481 -11482 352 -11484 0 11480 11481 -11482 352 -11485 0 c 0-1 --> -1 c (-b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ -b^{11, 32}_0 ∧ -p_352) -> ( b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ b^{11, 33}_0) c in CNF: c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ p_352 ∨ b^{11, 33}_2 c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ p_352 ∨ -b^{11, 33}_1 c b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ p_352 ∨ b^{11, 33}_0 c in DIMACS: 11480 11481 11482 352 11483 0 11480 11481 11482 352 -11484 0 11480 11481 11482 352 11485 0 c -1-1 --> -2 c ( b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ b^{11, 32}_0 ∧ -p_352) -> ( b^{11, 33}_2 ∧ b^{11, 33}_1 ∧ -b^{11, 33}_0) c in CNF: c -b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ p_352 ∨ b^{11, 33}_2 c -b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ p_352 ∨ b^{11, 33}_1 c -b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ p_352 ∨ -b^{11, 33}_0 c in DIMACS: -11480 11481 -11482 352 11483 0 -11480 11481 -11482 352 11484 0 -11480 11481 -11482 352 -11485 0 c -2-1 --> break c ( b^{11, 32}_2 ∧ b^{11, 32}_1 ∧ -b^{11, 32}_0 ∧ -p_352) -> break c in CNF: c -b^{11, 32}_2 ∨ -b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ p_352 ∨ break c in DIMACS: -11480 -11481 11482 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 32}_2 ∧ -b^{11, 32}_1 ∧ -b^{11, 32}_0 ∧ true) c in CNF: c -b^{11, 32}_2 ∨ b^{11, 32}_1 ∨ b^{11, 32}_0 ∨ false c in DIMACS: -11480 11481 11482 0 c 3 does not represent an automaton state. c -(-b^{11, 32}_2 ∧ b^{11, 32}_1 ∧ b^{11, 32}_0 ∧ true) c in CNF: c b^{11, 32}_2 ∨ -b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ false c in DIMACS: 11480 -11481 -11482 0 c -3 does not represent an automaton state. c -( b^{11, 32}_2 ∧ b^{11, 32}_1 ∧ b^{11, 32}_0 ∧ true) c in CNF: c -b^{11, 32}_2 ∨ -b^{11, 32}_1 ∨ -b^{11, 32}_0 ∨ false c in DIMACS: -11480 -11481 -11482 0 c i = 33 c -2+1 --> -1 c ( b^{11, 33}_2 ∧ b^{11, 33}_1 ∧ -b^{11, 33}_0 ∧ p_363) -> ( b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ b^{11, 34}_0) c in CNF: c -b^{11, 33}_2 ∨ -b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ -p_363 ∨ b^{11, 34}_2 c -b^{11, 33}_2 ∨ -b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ -p_363 ∨ -b^{11, 34}_1 c -b^{11, 33}_2 ∨ -b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ -p_363 ∨ b^{11, 34}_0 c in DIMACS: -11483 -11484 11485 -363 11486 0 -11483 -11484 11485 -363 -11487 0 -11483 -11484 11485 -363 11488 0 c -1+1 --> 0 c ( b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ b^{11, 33}_0 ∧ p_363) -> (-b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ -b^{11, 34}_0) c in CNF: c -b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ -p_363 ∨ -b^{11, 34}_2 c -b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ -p_363 ∨ -b^{11, 34}_1 c -b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ -p_363 ∨ -b^{11, 34}_0 c in DIMACS: -11483 11484 -11485 -363 -11486 0 -11483 11484 -11485 -363 -11487 0 -11483 11484 -11485 -363 -11488 0 c 0+1 --> 1 c (-b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ -b^{11, 33}_0 ∧ p_363) -> (-b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ b^{11, 34}_0) c in CNF: c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ -p_363 ∨ -b^{11, 34}_2 c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ -p_363 ∨ -b^{11, 34}_1 c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ -p_363 ∨ b^{11, 34}_0 c in DIMACS: 11483 11484 11485 -363 -11486 0 11483 11484 11485 -363 -11487 0 11483 11484 11485 -363 11488 0 c 1+1 --> 2 c (-b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ b^{11, 33}_0 ∧ p_363) -> (-b^{11, 34}_2 ∧ b^{11, 34}_1 ∧ -b^{11, 34}_0) c in CNF: c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ -p_363 ∨ -b^{11, 34}_2 c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ -p_363 ∨ b^{11, 34}_1 c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ -p_363 ∨ -b^{11, 34}_0 c in DIMACS: 11483 11484 -11485 -363 -11486 0 11483 11484 -11485 -363 11487 0 11483 11484 -11485 -363 -11488 0 c 2+1 --> break c (-b^{11, 33}_2 ∧ b^{11, 33}_1 ∧ -b^{11, 33}_0 ∧ p_363) -> break c in CNF: c b^{11, 33}_2 ∨ -b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ -p_363 ∨ break c in DIMACS: 11483 -11484 11485 -363 1162 0 c 2-1 --> 1 c (-b^{11, 33}_2 ∧ b^{11, 33}_1 ∧ -b^{11, 33}_0 ∧ -p_363) -> (-b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ b^{11, 34}_0) c in CNF: c b^{11, 33}_2 ∨ -b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ p_363 ∨ -b^{11, 34}_2 c b^{11, 33}_2 ∨ -b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ p_363 ∨ -b^{11, 34}_1 c b^{11, 33}_2 ∨ -b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ p_363 ∨ b^{11, 34}_0 c in DIMACS: 11483 -11484 11485 363 -11486 0 11483 -11484 11485 363 -11487 0 11483 -11484 11485 363 11488 0 c 1-1 --> 0 c (-b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ b^{11, 33}_0 ∧ -p_363) -> (-b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ -b^{11, 34}_0) c in CNF: c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ p_363 ∨ -b^{11, 34}_2 c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ p_363 ∨ -b^{11, 34}_1 c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ p_363 ∨ -b^{11, 34}_0 c in DIMACS: 11483 11484 -11485 363 -11486 0 11483 11484 -11485 363 -11487 0 11483 11484 -11485 363 -11488 0 c 0-1 --> -1 c (-b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ -b^{11, 33}_0 ∧ -p_363) -> ( b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ b^{11, 34}_0) c in CNF: c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ p_363 ∨ b^{11, 34}_2 c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ p_363 ∨ -b^{11, 34}_1 c b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ p_363 ∨ b^{11, 34}_0 c in DIMACS: 11483 11484 11485 363 11486 0 11483 11484 11485 363 -11487 0 11483 11484 11485 363 11488 0 c -1-1 --> -2 c ( b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ b^{11, 33}_0 ∧ -p_363) -> ( b^{11, 34}_2 ∧ b^{11, 34}_1 ∧ -b^{11, 34}_0) c in CNF: c -b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ p_363 ∨ b^{11, 34}_2 c -b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ p_363 ∨ b^{11, 34}_1 c -b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ p_363 ∨ -b^{11, 34}_0 c in DIMACS: -11483 11484 -11485 363 11486 0 -11483 11484 -11485 363 11487 0 -11483 11484 -11485 363 -11488 0 c -2-1 --> break c ( b^{11, 33}_2 ∧ b^{11, 33}_1 ∧ -b^{11, 33}_0 ∧ -p_363) -> break c in CNF: c -b^{11, 33}_2 ∨ -b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ p_363 ∨ break c in DIMACS: -11483 -11484 11485 363 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 33}_2 ∧ -b^{11, 33}_1 ∧ -b^{11, 33}_0 ∧ true) c in CNF: c -b^{11, 33}_2 ∨ b^{11, 33}_1 ∨ b^{11, 33}_0 ∨ false c in DIMACS: -11483 11484 11485 0 c 3 does not represent an automaton state. c -(-b^{11, 33}_2 ∧ b^{11, 33}_1 ∧ b^{11, 33}_0 ∧ true) c in CNF: c b^{11, 33}_2 ∨ -b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ false c in DIMACS: 11483 -11484 -11485 0 c -3 does not represent an automaton state. c -( b^{11, 33}_2 ∧ b^{11, 33}_1 ∧ b^{11, 33}_0 ∧ true) c in CNF: c -b^{11, 33}_2 ∨ -b^{11, 33}_1 ∨ -b^{11, 33}_0 ∨ false c in DIMACS: -11483 -11484 -11485 0 c i = 34 c -2+1 --> -1 c ( b^{11, 34}_2 ∧ b^{11, 34}_1 ∧ -b^{11, 34}_0 ∧ p_374) -> ( b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ b^{11, 35}_0) c in CNF: c -b^{11, 34}_2 ∨ -b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ -p_374 ∨ b^{11, 35}_2 c -b^{11, 34}_2 ∨ -b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ -p_374 ∨ -b^{11, 35}_1 c -b^{11, 34}_2 ∨ -b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ -p_374 ∨ b^{11, 35}_0 c in DIMACS: -11486 -11487 11488 -374 11489 0 -11486 -11487 11488 -374 -11490 0 -11486 -11487 11488 -374 11491 0 c -1+1 --> 0 c ( b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ b^{11, 34}_0 ∧ p_374) -> (-b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ -b^{11, 35}_0) c in CNF: c -b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ -p_374 ∨ -b^{11, 35}_2 c -b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ -p_374 ∨ -b^{11, 35}_1 c -b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ -p_374 ∨ -b^{11, 35}_0 c in DIMACS: -11486 11487 -11488 -374 -11489 0 -11486 11487 -11488 -374 -11490 0 -11486 11487 -11488 -374 -11491 0 c 0+1 --> 1 c (-b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ -b^{11, 34}_0 ∧ p_374) -> (-b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ b^{11, 35}_0) c in CNF: c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ -p_374 ∨ -b^{11, 35}_2 c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ -p_374 ∨ -b^{11, 35}_1 c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ -p_374 ∨ b^{11, 35}_0 c in DIMACS: 11486 11487 11488 -374 -11489 0 11486 11487 11488 -374 -11490 0 11486 11487 11488 -374 11491 0 c 1+1 --> 2 c (-b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ b^{11, 34}_0 ∧ p_374) -> (-b^{11, 35}_2 ∧ b^{11, 35}_1 ∧ -b^{11, 35}_0) c in CNF: c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ -p_374 ∨ -b^{11, 35}_2 c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ -p_374 ∨ b^{11, 35}_1 c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ -p_374 ∨ -b^{11, 35}_0 c in DIMACS: 11486 11487 -11488 -374 -11489 0 11486 11487 -11488 -374 11490 0 11486 11487 -11488 -374 -11491 0 c 2+1 --> break c (-b^{11, 34}_2 ∧ b^{11, 34}_1 ∧ -b^{11, 34}_0 ∧ p_374) -> break c in CNF: c b^{11, 34}_2 ∨ -b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ -p_374 ∨ break c in DIMACS: 11486 -11487 11488 -374 1162 0 c 2-1 --> 1 c (-b^{11, 34}_2 ∧ b^{11, 34}_1 ∧ -b^{11, 34}_0 ∧ -p_374) -> (-b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ b^{11, 35}_0) c in CNF: c b^{11, 34}_2 ∨ -b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ p_374 ∨ -b^{11, 35}_2 c b^{11, 34}_2 ∨ -b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ p_374 ∨ -b^{11, 35}_1 c b^{11, 34}_2 ∨ -b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ p_374 ∨ b^{11, 35}_0 c in DIMACS: 11486 -11487 11488 374 -11489 0 11486 -11487 11488 374 -11490 0 11486 -11487 11488 374 11491 0 c 1-1 --> 0 c (-b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ b^{11, 34}_0 ∧ -p_374) -> (-b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ -b^{11, 35}_0) c in CNF: c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ p_374 ∨ -b^{11, 35}_2 c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ p_374 ∨ -b^{11, 35}_1 c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ p_374 ∨ -b^{11, 35}_0 c in DIMACS: 11486 11487 -11488 374 -11489 0 11486 11487 -11488 374 -11490 0 11486 11487 -11488 374 -11491 0 c 0-1 --> -1 c (-b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ -b^{11, 34}_0 ∧ -p_374) -> ( b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ b^{11, 35}_0) c in CNF: c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ p_374 ∨ b^{11, 35}_2 c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ p_374 ∨ -b^{11, 35}_1 c b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ p_374 ∨ b^{11, 35}_0 c in DIMACS: 11486 11487 11488 374 11489 0 11486 11487 11488 374 -11490 0 11486 11487 11488 374 11491 0 c -1-1 --> -2 c ( b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ b^{11, 34}_0 ∧ -p_374) -> ( b^{11, 35}_2 ∧ b^{11, 35}_1 ∧ -b^{11, 35}_0) c in CNF: c -b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ p_374 ∨ b^{11, 35}_2 c -b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ p_374 ∨ b^{11, 35}_1 c -b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ p_374 ∨ -b^{11, 35}_0 c in DIMACS: -11486 11487 -11488 374 11489 0 -11486 11487 -11488 374 11490 0 -11486 11487 -11488 374 -11491 0 c -2-1 --> break c ( b^{11, 34}_2 ∧ b^{11, 34}_1 ∧ -b^{11, 34}_0 ∧ -p_374) -> break c in CNF: c -b^{11, 34}_2 ∨ -b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ p_374 ∨ break c in DIMACS: -11486 -11487 11488 374 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 34}_2 ∧ -b^{11, 34}_1 ∧ -b^{11, 34}_0 ∧ true) c in CNF: c -b^{11, 34}_2 ∨ b^{11, 34}_1 ∨ b^{11, 34}_0 ∨ false c in DIMACS: -11486 11487 11488 0 c 3 does not represent an automaton state. c -(-b^{11, 34}_2 ∧ b^{11, 34}_1 ∧ b^{11, 34}_0 ∧ true) c in CNF: c b^{11, 34}_2 ∨ -b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ false c in DIMACS: 11486 -11487 -11488 0 c -3 does not represent an automaton state. c -( b^{11, 34}_2 ∧ b^{11, 34}_1 ∧ b^{11, 34}_0 ∧ true) c in CNF: c -b^{11, 34}_2 ∨ -b^{11, 34}_1 ∨ -b^{11, 34}_0 ∨ false c in DIMACS: -11486 -11487 -11488 0 c i = 35 c -2+1 --> -1 c ( b^{11, 35}_2 ∧ b^{11, 35}_1 ∧ -b^{11, 35}_0 ∧ p_385) -> ( b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ b^{11, 36}_0) c in CNF: c -b^{11, 35}_2 ∨ -b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ -p_385 ∨ b^{11, 36}_2 c -b^{11, 35}_2 ∨ -b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ -p_385 ∨ -b^{11, 36}_1 c -b^{11, 35}_2 ∨ -b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ -p_385 ∨ b^{11, 36}_0 c in DIMACS: -11489 -11490 11491 -385 11492 0 -11489 -11490 11491 -385 -11493 0 -11489 -11490 11491 -385 11494 0 c -1+1 --> 0 c ( b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ b^{11, 35}_0 ∧ p_385) -> (-b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ -b^{11, 36}_0) c in CNF: c -b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ -p_385 ∨ -b^{11, 36}_2 c -b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ -p_385 ∨ -b^{11, 36}_1 c -b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ -p_385 ∨ -b^{11, 36}_0 c in DIMACS: -11489 11490 -11491 -385 -11492 0 -11489 11490 -11491 -385 -11493 0 -11489 11490 -11491 -385 -11494 0 c 0+1 --> 1 c (-b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ -b^{11, 35}_0 ∧ p_385) -> (-b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ b^{11, 36}_0) c in CNF: c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ -p_385 ∨ -b^{11, 36}_2 c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ -p_385 ∨ -b^{11, 36}_1 c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ -p_385 ∨ b^{11, 36}_0 c in DIMACS: 11489 11490 11491 -385 -11492 0 11489 11490 11491 -385 -11493 0 11489 11490 11491 -385 11494 0 c 1+1 --> 2 c (-b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ b^{11, 35}_0 ∧ p_385) -> (-b^{11, 36}_2 ∧ b^{11, 36}_1 ∧ -b^{11, 36}_0) c in CNF: c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ -p_385 ∨ -b^{11, 36}_2 c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ -p_385 ∨ b^{11, 36}_1 c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ -p_385 ∨ -b^{11, 36}_0 c in DIMACS: 11489 11490 -11491 -385 -11492 0 11489 11490 -11491 -385 11493 0 11489 11490 -11491 -385 -11494 0 c 2+1 --> break c (-b^{11, 35}_2 ∧ b^{11, 35}_1 ∧ -b^{11, 35}_0 ∧ p_385) -> break c in CNF: c b^{11, 35}_2 ∨ -b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ -p_385 ∨ break c in DIMACS: 11489 -11490 11491 -385 1162 0 c 2-1 --> 1 c (-b^{11, 35}_2 ∧ b^{11, 35}_1 ∧ -b^{11, 35}_0 ∧ -p_385) -> (-b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ b^{11, 36}_0) c in CNF: c b^{11, 35}_2 ∨ -b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ p_385 ∨ -b^{11, 36}_2 c b^{11, 35}_2 ∨ -b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ p_385 ∨ -b^{11, 36}_1 c b^{11, 35}_2 ∨ -b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ p_385 ∨ b^{11, 36}_0 c in DIMACS: 11489 -11490 11491 385 -11492 0 11489 -11490 11491 385 -11493 0 11489 -11490 11491 385 11494 0 c 1-1 --> 0 c (-b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ b^{11, 35}_0 ∧ -p_385) -> (-b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ -b^{11, 36}_0) c in CNF: c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ p_385 ∨ -b^{11, 36}_2 c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ p_385 ∨ -b^{11, 36}_1 c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ p_385 ∨ -b^{11, 36}_0 c in DIMACS: 11489 11490 -11491 385 -11492 0 11489 11490 -11491 385 -11493 0 11489 11490 -11491 385 -11494 0 c 0-1 --> -1 c (-b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ -b^{11, 35}_0 ∧ -p_385) -> ( b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ b^{11, 36}_0) c in CNF: c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ p_385 ∨ b^{11, 36}_2 c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ p_385 ∨ -b^{11, 36}_1 c b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ p_385 ∨ b^{11, 36}_0 c in DIMACS: 11489 11490 11491 385 11492 0 11489 11490 11491 385 -11493 0 11489 11490 11491 385 11494 0 c -1-1 --> -2 c ( b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ b^{11, 35}_0 ∧ -p_385) -> ( b^{11, 36}_2 ∧ b^{11, 36}_1 ∧ -b^{11, 36}_0) c in CNF: c -b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ p_385 ∨ b^{11, 36}_2 c -b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ p_385 ∨ b^{11, 36}_1 c -b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ p_385 ∨ -b^{11, 36}_0 c in DIMACS: -11489 11490 -11491 385 11492 0 -11489 11490 -11491 385 11493 0 -11489 11490 -11491 385 -11494 0 c -2-1 --> break c ( b^{11, 35}_2 ∧ b^{11, 35}_1 ∧ -b^{11, 35}_0 ∧ -p_385) -> break c in CNF: c -b^{11, 35}_2 ∨ -b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ p_385 ∨ break c in DIMACS: -11489 -11490 11491 385 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 35}_2 ∧ -b^{11, 35}_1 ∧ -b^{11, 35}_0 ∧ true) c in CNF: c -b^{11, 35}_2 ∨ b^{11, 35}_1 ∨ b^{11, 35}_0 ∨ false c in DIMACS: -11489 11490 11491 0 c 3 does not represent an automaton state. c -(-b^{11, 35}_2 ∧ b^{11, 35}_1 ∧ b^{11, 35}_0 ∧ true) c in CNF: c b^{11, 35}_2 ∨ -b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ false c in DIMACS: 11489 -11490 -11491 0 c -3 does not represent an automaton state. c -( b^{11, 35}_2 ∧ b^{11, 35}_1 ∧ b^{11, 35}_0 ∧ true) c in CNF: c -b^{11, 35}_2 ∨ -b^{11, 35}_1 ∨ -b^{11, 35}_0 ∨ false c in DIMACS: -11489 -11490 -11491 0 c i = 36 c -2+1 --> -1 c ( b^{11, 36}_2 ∧ b^{11, 36}_1 ∧ -b^{11, 36}_0 ∧ p_396) -> ( b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ b^{11, 37}_0) c in CNF: c -b^{11, 36}_2 ∨ -b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ -p_396 ∨ b^{11, 37}_2 c -b^{11, 36}_2 ∨ -b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ -p_396 ∨ -b^{11, 37}_1 c -b^{11, 36}_2 ∨ -b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ -p_396 ∨ b^{11, 37}_0 c in DIMACS: -11492 -11493 11494 -396 11495 0 -11492 -11493 11494 -396 -11496 0 -11492 -11493 11494 -396 11497 0 c -1+1 --> 0 c ( b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ b^{11, 36}_0 ∧ p_396) -> (-b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ -b^{11, 37}_0) c in CNF: c -b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ -p_396 ∨ -b^{11, 37}_2 c -b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ -p_396 ∨ -b^{11, 37}_1 c -b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ -p_396 ∨ -b^{11, 37}_0 c in DIMACS: -11492 11493 -11494 -396 -11495 0 -11492 11493 -11494 -396 -11496 0 -11492 11493 -11494 -396 -11497 0 c 0+1 --> 1 c (-b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ -b^{11, 36}_0 ∧ p_396) -> (-b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ b^{11, 37}_0) c in CNF: c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ -p_396 ∨ -b^{11, 37}_2 c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ -p_396 ∨ -b^{11, 37}_1 c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ -p_396 ∨ b^{11, 37}_0 c in DIMACS: 11492 11493 11494 -396 -11495 0 11492 11493 11494 -396 -11496 0 11492 11493 11494 -396 11497 0 c 1+1 --> 2 c (-b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ b^{11, 36}_0 ∧ p_396) -> (-b^{11, 37}_2 ∧ b^{11, 37}_1 ∧ -b^{11, 37}_0) c in CNF: c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ -p_396 ∨ -b^{11, 37}_2 c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ -p_396 ∨ b^{11, 37}_1 c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ -p_396 ∨ -b^{11, 37}_0 c in DIMACS: 11492 11493 -11494 -396 -11495 0 11492 11493 -11494 -396 11496 0 11492 11493 -11494 -396 -11497 0 c 2+1 --> break c (-b^{11, 36}_2 ∧ b^{11, 36}_1 ∧ -b^{11, 36}_0 ∧ p_396) -> break c in CNF: c b^{11, 36}_2 ∨ -b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ -p_396 ∨ break c in DIMACS: 11492 -11493 11494 -396 1162 0 c 2-1 --> 1 c (-b^{11, 36}_2 ∧ b^{11, 36}_1 ∧ -b^{11, 36}_0 ∧ -p_396) -> (-b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ b^{11, 37}_0) c in CNF: c b^{11, 36}_2 ∨ -b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ p_396 ∨ -b^{11, 37}_2 c b^{11, 36}_2 ∨ -b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ p_396 ∨ -b^{11, 37}_1 c b^{11, 36}_2 ∨ -b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ p_396 ∨ b^{11, 37}_0 c in DIMACS: 11492 -11493 11494 396 -11495 0 11492 -11493 11494 396 -11496 0 11492 -11493 11494 396 11497 0 c 1-1 --> 0 c (-b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ b^{11, 36}_0 ∧ -p_396) -> (-b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ -b^{11, 37}_0) c in CNF: c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ p_396 ∨ -b^{11, 37}_2 c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ p_396 ∨ -b^{11, 37}_1 c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ p_396 ∨ -b^{11, 37}_0 c in DIMACS: 11492 11493 -11494 396 -11495 0 11492 11493 -11494 396 -11496 0 11492 11493 -11494 396 -11497 0 c 0-1 --> -1 c (-b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ -b^{11, 36}_0 ∧ -p_396) -> ( b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ b^{11, 37}_0) c in CNF: c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ p_396 ∨ b^{11, 37}_2 c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ p_396 ∨ -b^{11, 37}_1 c b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ p_396 ∨ b^{11, 37}_0 c in DIMACS: 11492 11493 11494 396 11495 0 11492 11493 11494 396 -11496 0 11492 11493 11494 396 11497 0 c -1-1 --> -2 c ( b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ b^{11, 36}_0 ∧ -p_396) -> ( b^{11, 37}_2 ∧ b^{11, 37}_1 ∧ -b^{11, 37}_0) c in CNF: c -b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ p_396 ∨ b^{11, 37}_2 c -b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ p_396 ∨ b^{11, 37}_1 c -b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ p_396 ∨ -b^{11, 37}_0 c in DIMACS: -11492 11493 -11494 396 11495 0 -11492 11493 -11494 396 11496 0 -11492 11493 -11494 396 -11497 0 c -2-1 --> break c ( b^{11, 36}_2 ∧ b^{11, 36}_1 ∧ -b^{11, 36}_0 ∧ -p_396) -> break c in CNF: c -b^{11, 36}_2 ∨ -b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ p_396 ∨ break c in DIMACS: -11492 -11493 11494 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 36}_2 ∧ -b^{11, 36}_1 ∧ -b^{11, 36}_0 ∧ true) c in CNF: c -b^{11, 36}_2 ∨ b^{11, 36}_1 ∨ b^{11, 36}_0 ∨ false c in DIMACS: -11492 11493 11494 0 c 3 does not represent an automaton state. c -(-b^{11, 36}_2 ∧ b^{11, 36}_1 ∧ b^{11, 36}_0 ∧ true) c in CNF: c b^{11, 36}_2 ∨ -b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ false c in DIMACS: 11492 -11493 -11494 0 c -3 does not represent an automaton state. c -( b^{11, 36}_2 ∧ b^{11, 36}_1 ∧ b^{11, 36}_0 ∧ true) c in CNF: c -b^{11, 36}_2 ∨ -b^{11, 36}_1 ∨ -b^{11, 36}_0 ∨ false c in DIMACS: -11492 -11493 -11494 0 c i = 37 c -2+1 --> -1 c ( b^{11, 37}_2 ∧ b^{11, 37}_1 ∧ -b^{11, 37}_0 ∧ p_407) -> ( b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ b^{11, 38}_0) c in CNF: c -b^{11, 37}_2 ∨ -b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ -p_407 ∨ b^{11, 38}_2 c -b^{11, 37}_2 ∨ -b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ -p_407 ∨ -b^{11, 38}_1 c -b^{11, 37}_2 ∨ -b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ -p_407 ∨ b^{11, 38}_0 c in DIMACS: -11495 -11496 11497 -407 11498 0 -11495 -11496 11497 -407 -11499 0 -11495 -11496 11497 -407 11500 0 c -1+1 --> 0 c ( b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ b^{11, 37}_0 ∧ p_407) -> (-b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ -b^{11, 38}_0) c in CNF: c -b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ -p_407 ∨ -b^{11, 38}_2 c -b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ -p_407 ∨ -b^{11, 38}_1 c -b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ -p_407 ∨ -b^{11, 38}_0 c in DIMACS: -11495 11496 -11497 -407 -11498 0 -11495 11496 -11497 -407 -11499 0 -11495 11496 -11497 -407 -11500 0 c 0+1 --> 1 c (-b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ -b^{11, 37}_0 ∧ p_407) -> (-b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ b^{11, 38}_0) c in CNF: c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ -p_407 ∨ -b^{11, 38}_2 c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ -p_407 ∨ -b^{11, 38}_1 c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ -p_407 ∨ b^{11, 38}_0 c in DIMACS: 11495 11496 11497 -407 -11498 0 11495 11496 11497 -407 -11499 0 11495 11496 11497 -407 11500 0 c 1+1 --> 2 c (-b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ b^{11, 37}_0 ∧ p_407) -> (-b^{11, 38}_2 ∧ b^{11, 38}_1 ∧ -b^{11, 38}_0) c in CNF: c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ -p_407 ∨ -b^{11, 38}_2 c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ -p_407 ∨ b^{11, 38}_1 c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ -p_407 ∨ -b^{11, 38}_0 c in DIMACS: 11495 11496 -11497 -407 -11498 0 11495 11496 -11497 -407 11499 0 11495 11496 -11497 -407 -11500 0 c 2+1 --> break c (-b^{11, 37}_2 ∧ b^{11, 37}_1 ∧ -b^{11, 37}_0 ∧ p_407) -> break c in CNF: c b^{11, 37}_2 ∨ -b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ -p_407 ∨ break c in DIMACS: 11495 -11496 11497 -407 1162 0 c 2-1 --> 1 c (-b^{11, 37}_2 ∧ b^{11, 37}_1 ∧ -b^{11, 37}_0 ∧ -p_407) -> (-b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ b^{11, 38}_0) c in CNF: c b^{11, 37}_2 ∨ -b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ p_407 ∨ -b^{11, 38}_2 c b^{11, 37}_2 ∨ -b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ p_407 ∨ -b^{11, 38}_1 c b^{11, 37}_2 ∨ -b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ p_407 ∨ b^{11, 38}_0 c in DIMACS: 11495 -11496 11497 407 -11498 0 11495 -11496 11497 407 -11499 0 11495 -11496 11497 407 11500 0 c 1-1 --> 0 c (-b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ b^{11, 37}_0 ∧ -p_407) -> (-b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ -b^{11, 38}_0) c in CNF: c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ p_407 ∨ -b^{11, 38}_2 c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ p_407 ∨ -b^{11, 38}_1 c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ p_407 ∨ -b^{11, 38}_0 c in DIMACS: 11495 11496 -11497 407 -11498 0 11495 11496 -11497 407 -11499 0 11495 11496 -11497 407 -11500 0 c 0-1 --> -1 c (-b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ -b^{11, 37}_0 ∧ -p_407) -> ( b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ b^{11, 38}_0) c in CNF: c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ p_407 ∨ b^{11, 38}_2 c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ p_407 ∨ -b^{11, 38}_1 c b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ p_407 ∨ b^{11, 38}_0 c in DIMACS: 11495 11496 11497 407 11498 0 11495 11496 11497 407 -11499 0 11495 11496 11497 407 11500 0 c -1-1 --> -2 c ( b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ b^{11, 37}_0 ∧ -p_407) -> ( b^{11, 38}_2 ∧ b^{11, 38}_1 ∧ -b^{11, 38}_0) c in CNF: c -b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ p_407 ∨ b^{11, 38}_2 c -b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ p_407 ∨ b^{11, 38}_1 c -b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ p_407 ∨ -b^{11, 38}_0 c in DIMACS: -11495 11496 -11497 407 11498 0 -11495 11496 -11497 407 11499 0 -11495 11496 -11497 407 -11500 0 c -2-1 --> break c ( b^{11, 37}_2 ∧ b^{11, 37}_1 ∧ -b^{11, 37}_0 ∧ -p_407) -> break c in CNF: c -b^{11, 37}_2 ∨ -b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ p_407 ∨ break c in DIMACS: -11495 -11496 11497 407 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 37}_2 ∧ -b^{11, 37}_1 ∧ -b^{11, 37}_0 ∧ true) c in CNF: c -b^{11, 37}_2 ∨ b^{11, 37}_1 ∨ b^{11, 37}_0 ∨ false c in DIMACS: -11495 11496 11497 0 c 3 does not represent an automaton state. c -(-b^{11, 37}_2 ∧ b^{11, 37}_1 ∧ b^{11, 37}_0 ∧ true) c in CNF: c b^{11, 37}_2 ∨ -b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ false c in DIMACS: 11495 -11496 -11497 0 c -3 does not represent an automaton state. c -( b^{11, 37}_2 ∧ b^{11, 37}_1 ∧ b^{11, 37}_0 ∧ true) c in CNF: c -b^{11, 37}_2 ∨ -b^{11, 37}_1 ∨ -b^{11, 37}_0 ∨ false c in DIMACS: -11495 -11496 -11497 0 c i = 38 c -2+1 --> -1 c ( b^{11, 38}_2 ∧ b^{11, 38}_1 ∧ -b^{11, 38}_0 ∧ p_418) -> ( b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ b^{11, 39}_0) c in CNF: c -b^{11, 38}_2 ∨ -b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ -p_418 ∨ b^{11, 39}_2 c -b^{11, 38}_2 ∨ -b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ -p_418 ∨ -b^{11, 39}_1 c -b^{11, 38}_2 ∨ -b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ -p_418 ∨ b^{11, 39}_0 c in DIMACS: -11498 -11499 11500 -418 11501 0 -11498 -11499 11500 -418 -11502 0 -11498 -11499 11500 -418 11503 0 c -1+1 --> 0 c ( b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ b^{11, 38}_0 ∧ p_418) -> (-b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ -b^{11, 39}_0) c in CNF: c -b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ -p_418 ∨ -b^{11, 39}_2 c -b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ -p_418 ∨ -b^{11, 39}_1 c -b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ -p_418 ∨ -b^{11, 39}_0 c in DIMACS: -11498 11499 -11500 -418 -11501 0 -11498 11499 -11500 -418 -11502 0 -11498 11499 -11500 -418 -11503 0 c 0+1 --> 1 c (-b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ -b^{11, 38}_0 ∧ p_418) -> (-b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ b^{11, 39}_0) c in CNF: c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ -p_418 ∨ -b^{11, 39}_2 c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ -p_418 ∨ -b^{11, 39}_1 c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ -p_418 ∨ b^{11, 39}_0 c in DIMACS: 11498 11499 11500 -418 -11501 0 11498 11499 11500 -418 -11502 0 11498 11499 11500 -418 11503 0 c 1+1 --> 2 c (-b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ b^{11, 38}_0 ∧ p_418) -> (-b^{11, 39}_2 ∧ b^{11, 39}_1 ∧ -b^{11, 39}_0) c in CNF: c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ -p_418 ∨ -b^{11, 39}_2 c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ -p_418 ∨ b^{11, 39}_1 c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ -p_418 ∨ -b^{11, 39}_0 c in DIMACS: 11498 11499 -11500 -418 -11501 0 11498 11499 -11500 -418 11502 0 11498 11499 -11500 -418 -11503 0 c 2+1 --> break c (-b^{11, 38}_2 ∧ b^{11, 38}_1 ∧ -b^{11, 38}_0 ∧ p_418) -> break c in CNF: c b^{11, 38}_2 ∨ -b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ -p_418 ∨ break c in DIMACS: 11498 -11499 11500 -418 1162 0 c 2-1 --> 1 c (-b^{11, 38}_2 ∧ b^{11, 38}_1 ∧ -b^{11, 38}_0 ∧ -p_418) -> (-b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ b^{11, 39}_0) c in CNF: c b^{11, 38}_2 ∨ -b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ p_418 ∨ -b^{11, 39}_2 c b^{11, 38}_2 ∨ -b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ p_418 ∨ -b^{11, 39}_1 c b^{11, 38}_2 ∨ -b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ p_418 ∨ b^{11, 39}_0 c in DIMACS: 11498 -11499 11500 418 -11501 0 11498 -11499 11500 418 -11502 0 11498 -11499 11500 418 11503 0 c 1-1 --> 0 c (-b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ b^{11, 38}_0 ∧ -p_418) -> (-b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ -b^{11, 39}_0) c in CNF: c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ p_418 ∨ -b^{11, 39}_2 c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ p_418 ∨ -b^{11, 39}_1 c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ p_418 ∨ -b^{11, 39}_0 c in DIMACS: 11498 11499 -11500 418 -11501 0 11498 11499 -11500 418 -11502 0 11498 11499 -11500 418 -11503 0 c 0-1 --> -1 c (-b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ -b^{11, 38}_0 ∧ -p_418) -> ( b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ b^{11, 39}_0) c in CNF: c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ p_418 ∨ b^{11, 39}_2 c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ p_418 ∨ -b^{11, 39}_1 c b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ p_418 ∨ b^{11, 39}_0 c in DIMACS: 11498 11499 11500 418 11501 0 11498 11499 11500 418 -11502 0 11498 11499 11500 418 11503 0 c -1-1 --> -2 c ( b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ b^{11, 38}_0 ∧ -p_418) -> ( b^{11, 39}_2 ∧ b^{11, 39}_1 ∧ -b^{11, 39}_0) c in CNF: c -b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ p_418 ∨ b^{11, 39}_2 c -b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ p_418 ∨ b^{11, 39}_1 c -b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ p_418 ∨ -b^{11, 39}_0 c in DIMACS: -11498 11499 -11500 418 11501 0 -11498 11499 -11500 418 11502 0 -11498 11499 -11500 418 -11503 0 c -2-1 --> break c ( b^{11, 38}_2 ∧ b^{11, 38}_1 ∧ -b^{11, 38}_0 ∧ -p_418) -> break c in CNF: c -b^{11, 38}_2 ∨ -b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ p_418 ∨ break c in DIMACS: -11498 -11499 11500 418 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 38}_2 ∧ -b^{11, 38}_1 ∧ -b^{11, 38}_0 ∧ true) c in CNF: c -b^{11, 38}_2 ∨ b^{11, 38}_1 ∨ b^{11, 38}_0 ∨ false c in DIMACS: -11498 11499 11500 0 c 3 does not represent an automaton state. c -(-b^{11, 38}_2 ∧ b^{11, 38}_1 ∧ b^{11, 38}_0 ∧ true) c in CNF: c b^{11, 38}_2 ∨ -b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ false c in DIMACS: 11498 -11499 -11500 0 c -3 does not represent an automaton state. c -( b^{11, 38}_2 ∧ b^{11, 38}_1 ∧ b^{11, 38}_0 ∧ true) c in CNF: c -b^{11, 38}_2 ∨ -b^{11, 38}_1 ∨ -b^{11, 38}_0 ∨ false c in DIMACS: -11498 -11499 -11500 0 c i = 39 c -2+1 --> -1 c ( b^{11, 39}_2 ∧ b^{11, 39}_1 ∧ -b^{11, 39}_0 ∧ p_429) -> ( b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ b^{11, 40}_0) c in CNF: c -b^{11, 39}_2 ∨ -b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ -p_429 ∨ b^{11, 40}_2 c -b^{11, 39}_2 ∨ -b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ -p_429 ∨ -b^{11, 40}_1 c -b^{11, 39}_2 ∨ -b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ -p_429 ∨ b^{11, 40}_0 c in DIMACS: -11501 -11502 11503 -429 11504 0 -11501 -11502 11503 -429 -11505 0 -11501 -11502 11503 -429 11506 0 c -1+1 --> 0 c ( b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ b^{11, 39}_0 ∧ p_429) -> (-b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ -b^{11, 40}_0) c in CNF: c -b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ -p_429 ∨ -b^{11, 40}_2 c -b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ -p_429 ∨ -b^{11, 40}_1 c -b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ -p_429 ∨ -b^{11, 40}_0 c in DIMACS: -11501 11502 -11503 -429 -11504 0 -11501 11502 -11503 -429 -11505 0 -11501 11502 -11503 -429 -11506 0 c 0+1 --> 1 c (-b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ -b^{11, 39}_0 ∧ p_429) -> (-b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ b^{11, 40}_0) c in CNF: c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ -p_429 ∨ -b^{11, 40}_2 c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ -p_429 ∨ -b^{11, 40}_1 c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ -p_429 ∨ b^{11, 40}_0 c in DIMACS: 11501 11502 11503 -429 -11504 0 11501 11502 11503 -429 -11505 0 11501 11502 11503 -429 11506 0 c 1+1 --> 2 c (-b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ b^{11, 39}_0 ∧ p_429) -> (-b^{11, 40}_2 ∧ b^{11, 40}_1 ∧ -b^{11, 40}_0) c in CNF: c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ -p_429 ∨ -b^{11, 40}_2 c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ -p_429 ∨ b^{11, 40}_1 c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ -p_429 ∨ -b^{11, 40}_0 c in DIMACS: 11501 11502 -11503 -429 -11504 0 11501 11502 -11503 -429 11505 0 11501 11502 -11503 -429 -11506 0 c 2+1 --> break c (-b^{11, 39}_2 ∧ b^{11, 39}_1 ∧ -b^{11, 39}_0 ∧ p_429) -> break c in CNF: c b^{11, 39}_2 ∨ -b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ -p_429 ∨ break c in DIMACS: 11501 -11502 11503 -429 1162 0 c 2-1 --> 1 c (-b^{11, 39}_2 ∧ b^{11, 39}_1 ∧ -b^{11, 39}_0 ∧ -p_429) -> (-b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ b^{11, 40}_0) c in CNF: c b^{11, 39}_2 ∨ -b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ p_429 ∨ -b^{11, 40}_2 c b^{11, 39}_2 ∨ -b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ p_429 ∨ -b^{11, 40}_1 c b^{11, 39}_2 ∨ -b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ p_429 ∨ b^{11, 40}_0 c in DIMACS: 11501 -11502 11503 429 -11504 0 11501 -11502 11503 429 -11505 0 11501 -11502 11503 429 11506 0 c 1-1 --> 0 c (-b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ b^{11, 39}_0 ∧ -p_429) -> (-b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ -b^{11, 40}_0) c in CNF: c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ p_429 ∨ -b^{11, 40}_2 c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ p_429 ∨ -b^{11, 40}_1 c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ p_429 ∨ -b^{11, 40}_0 c in DIMACS: 11501 11502 -11503 429 -11504 0 11501 11502 -11503 429 -11505 0 11501 11502 -11503 429 -11506 0 c 0-1 --> -1 c (-b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ -b^{11, 39}_0 ∧ -p_429) -> ( b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ b^{11, 40}_0) c in CNF: c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ p_429 ∨ b^{11, 40}_2 c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ p_429 ∨ -b^{11, 40}_1 c b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ p_429 ∨ b^{11, 40}_0 c in DIMACS: 11501 11502 11503 429 11504 0 11501 11502 11503 429 -11505 0 11501 11502 11503 429 11506 0 c -1-1 --> -2 c ( b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ b^{11, 39}_0 ∧ -p_429) -> ( b^{11, 40}_2 ∧ b^{11, 40}_1 ∧ -b^{11, 40}_0) c in CNF: c -b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ p_429 ∨ b^{11, 40}_2 c -b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ p_429 ∨ b^{11, 40}_1 c -b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ p_429 ∨ -b^{11, 40}_0 c in DIMACS: -11501 11502 -11503 429 11504 0 -11501 11502 -11503 429 11505 0 -11501 11502 -11503 429 -11506 0 c -2-1 --> break c ( b^{11, 39}_2 ∧ b^{11, 39}_1 ∧ -b^{11, 39}_0 ∧ -p_429) -> break c in CNF: c -b^{11, 39}_2 ∨ -b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ p_429 ∨ break c in DIMACS: -11501 -11502 11503 429 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 39}_2 ∧ -b^{11, 39}_1 ∧ -b^{11, 39}_0 ∧ true) c in CNF: c -b^{11, 39}_2 ∨ b^{11, 39}_1 ∨ b^{11, 39}_0 ∨ false c in DIMACS: -11501 11502 11503 0 c 3 does not represent an automaton state. c -(-b^{11, 39}_2 ∧ b^{11, 39}_1 ∧ b^{11, 39}_0 ∧ true) c in CNF: c b^{11, 39}_2 ∨ -b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ false c in DIMACS: 11501 -11502 -11503 0 c -3 does not represent an automaton state. c -( b^{11, 39}_2 ∧ b^{11, 39}_1 ∧ b^{11, 39}_0 ∧ true) c in CNF: c -b^{11, 39}_2 ∨ -b^{11, 39}_1 ∨ -b^{11, 39}_0 ∨ false c in DIMACS: -11501 -11502 -11503 0 c i = 40 c -2+1 --> -1 c ( b^{11, 40}_2 ∧ b^{11, 40}_1 ∧ -b^{11, 40}_0 ∧ p_440) -> ( b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ b^{11, 41}_0) c in CNF: c -b^{11, 40}_2 ∨ -b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ -p_440 ∨ b^{11, 41}_2 c -b^{11, 40}_2 ∨ -b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ -p_440 ∨ -b^{11, 41}_1 c -b^{11, 40}_2 ∨ -b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ -p_440 ∨ b^{11, 41}_0 c in DIMACS: -11504 -11505 11506 -440 11507 0 -11504 -11505 11506 -440 -11508 0 -11504 -11505 11506 -440 11509 0 c -1+1 --> 0 c ( b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ b^{11, 40}_0 ∧ p_440) -> (-b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ -b^{11, 41}_0) c in CNF: c -b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ -p_440 ∨ -b^{11, 41}_2 c -b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ -p_440 ∨ -b^{11, 41}_1 c -b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ -p_440 ∨ -b^{11, 41}_0 c in DIMACS: -11504 11505 -11506 -440 -11507 0 -11504 11505 -11506 -440 -11508 0 -11504 11505 -11506 -440 -11509 0 c 0+1 --> 1 c (-b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ -b^{11, 40}_0 ∧ p_440) -> (-b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ b^{11, 41}_0) c in CNF: c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ -p_440 ∨ -b^{11, 41}_2 c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ -p_440 ∨ -b^{11, 41}_1 c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ -p_440 ∨ b^{11, 41}_0 c in DIMACS: 11504 11505 11506 -440 -11507 0 11504 11505 11506 -440 -11508 0 11504 11505 11506 -440 11509 0 c 1+1 --> 2 c (-b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ b^{11, 40}_0 ∧ p_440) -> (-b^{11, 41}_2 ∧ b^{11, 41}_1 ∧ -b^{11, 41}_0) c in CNF: c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ -p_440 ∨ -b^{11, 41}_2 c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ -p_440 ∨ b^{11, 41}_1 c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ -p_440 ∨ -b^{11, 41}_0 c in DIMACS: 11504 11505 -11506 -440 -11507 0 11504 11505 -11506 -440 11508 0 11504 11505 -11506 -440 -11509 0 c 2+1 --> break c (-b^{11, 40}_2 ∧ b^{11, 40}_1 ∧ -b^{11, 40}_0 ∧ p_440) -> break c in CNF: c b^{11, 40}_2 ∨ -b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ -p_440 ∨ break c in DIMACS: 11504 -11505 11506 -440 1162 0 c 2-1 --> 1 c (-b^{11, 40}_2 ∧ b^{11, 40}_1 ∧ -b^{11, 40}_0 ∧ -p_440) -> (-b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ b^{11, 41}_0) c in CNF: c b^{11, 40}_2 ∨ -b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ p_440 ∨ -b^{11, 41}_2 c b^{11, 40}_2 ∨ -b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ p_440 ∨ -b^{11, 41}_1 c b^{11, 40}_2 ∨ -b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ p_440 ∨ b^{11, 41}_0 c in DIMACS: 11504 -11505 11506 440 -11507 0 11504 -11505 11506 440 -11508 0 11504 -11505 11506 440 11509 0 c 1-1 --> 0 c (-b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ b^{11, 40}_0 ∧ -p_440) -> (-b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ -b^{11, 41}_0) c in CNF: c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ p_440 ∨ -b^{11, 41}_2 c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ p_440 ∨ -b^{11, 41}_1 c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ p_440 ∨ -b^{11, 41}_0 c in DIMACS: 11504 11505 -11506 440 -11507 0 11504 11505 -11506 440 -11508 0 11504 11505 -11506 440 -11509 0 c 0-1 --> -1 c (-b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ -b^{11, 40}_0 ∧ -p_440) -> ( b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ b^{11, 41}_0) c in CNF: c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ p_440 ∨ b^{11, 41}_2 c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ p_440 ∨ -b^{11, 41}_1 c b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ p_440 ∨ b^{11, 41}_0 c in DIMACS: 11504 11505 11506 440 11507 0 11504 11505 11506 440 -11508 0 11504 11505 11506 440 11509 0 c -1-1 --> -2 c ( b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ b^{11, 40}_0 ∧ -p_440) -> ( b^{11, 41}_2 ∧ b^{11, 41}_1 ∧ -b^{11, 41}_0) c in CNF: c -b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ p_440 ∨ b^{11, 41}_2 c -b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ p_440 ∨ b^{11, 41}_1 c -b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ p_440 ∨ -b^{11, 41}_0 c in DIMACS: -11504 11505 -11506 440 11507 0 -11504 11505 -11506 440 11508 0 -11504 11505 -11506 440 -11509 0 c -2-1 --> break c ( b^{11, 40}_2 ∧ b^{11, 40}_1 ∧ -b^{11, 40}_0 ∧ -p_440) -> break c in CNF: c -b^{11, 40}_2 ∨ -b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ p_440 ∨ break c in DIMACS: -11504 -11505 11506 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 40}_2 ∧ -b^{11, 40}_1 ∧ -b^{11, 40}_0 ∧ true) c in CNF: c -b^{11, 40}_2 ∨ b^{11, 40}_1 ∨ b^{11, 40}_0 ∨ false c in DIMACS: -11504 11505 11506 0 c 3 does not represent an automaton state. c -(-b^{11, 40}_2 ∧ b^{11, 40}_1 ∧ b^{11, 40}_0 ∧ true) c in CNF: c b^{11, 40}_2 ∨ -b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ false c in DIMACS: 11504 -11505 -11506 0 c -3 does not represent an automaton state. c -( b^{11, 40}_2 ∧ b^{11, 40}_1 ∧ b^{11, 40}_0 ∧ true) c in CNF: c -b^{11, 40}_2 ∨ -b^{11, 40}_1 ∨ -b^{11, 40}_0 ∨ false c in DIMACS: -11504 -11505 -11506 0 c i = 41 c -2+1 --> -1 c ( b^{11, 41}_2 ∧ b^{11, 41}_1 ∧ -b^{11, 41}_0 ∧ p_451) -> ( b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ b^{11, 42}_0) c in CNF: c -b^{11, 41}_2 ∨ -b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ -p_451 ∨ b^{11, 42}_2 c -b^{11, 41}_2 ∨ -b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ -p_451 ∨ -b^{11, 42}_1 c -b^{11, 41}_2 ∨ -b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ -p_451 ∨ b^{11, 42}_0 c in DIMACS: -11507 -11508 11509 -451 11510 0 -11507 -11508 11509 -451 -11511 0 -11507 -11508 11509 -451 11512 0 c -1+1 --> 0 c ( b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ b^{11, 41}_0 ∧ p_451) -> (-b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ -b^{11, 42}_0) c in CNF: c -b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ -p_451 ∨ -b^{11, 42}_2 c -b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ -p_451 ∨ -b^{11, 42}_1 c -b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ -p_451 ∨ -b^{11, 42}_0 c in DIMACS: -11507 11508 -11509 -451 -11510 0 -11507 11508 -11509 -451 -11511 0 -11507 11508 -11509 -451 -11512 0 c 0+1 --> 1 c (-b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ -b^{11, 41}_0 ∧ p_451) -> (-b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ b^{11, 42}_0) c in CNF: c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ -p_451 ∨ -b^{11, 42}_2 c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ -p_451 ∨ -b^{11, 42}_1 c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ -p_451 ∨ b^{11, 42}_0 c in DIMACS: 11507 11508 11509 -451 -11510 0 11507 11508 11509 -451 -11511 0 11507 11508 11509 -451 11512 0 c 1+1 --> 2 c (-b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ b^{11, 41}_0 ∧ p_451) -> (-b^{11, 42}_2 ∧ b^{11, 42}_1 ∧ -b^{11, 42}_0) c in CNF: c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ -p_451 ∨ -b^{11, 42}_2 c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ -p_451 ∨ b^{11, 42}_1 c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ -p_451 ∨ -b^{11, 42}_0 c in DIMACS: 11507 11508 -11509 -451 -11510 0 11507 11508 -11509 -451 11511 0 11507 11508 -11509 -451 -11512 0 c 2+1 --> break c (-b^{11, 41}_2 ∧ b^{11, 41}_1 ∧ -b^{11, 41}_0 ∧ p_451) -> break c in CNF: c b^{11, 41}_2 ∨ -b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ -p_451 ∨ break c in DIMACS: 11507 -11508 11509 -451 1162 0 c 2-1 --> 1 c (-b^{11, 41}_2 ∧ b^{11, 41}_1 ∧ -b^{11, 41}_0 ∧ -p_451) -> (-b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ b^{11, 42}_0) c in CNF: c b^{11, 41}_2 ∨ -b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ p_451 ∨ -b^{11, 42}_2 c b^{11, 41}_2 ∨ -b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ p_451 ∨ -b^{11, 42}_1 c b^{11, 41}_2 ∨ -b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ p_451 ∨ b^{11, 42}_0 c in DIMACS: 11507 -11508 11509 451 -11510 0 11507 -11508 11509 451 -11511 0 11507 -11508 11509 451 11512 0 c 1-1 --> 0 c (-b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ b^{11, 41}_0 ∧ -p_451) -> (-b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ -b^{11, 42}_0) c in CNF: c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ p_451 ∨ -b^{11, 42}_2 c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ p_451 ∨ -b^{11, 42}_1 c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ p_451 ∨ -b^{11, 42}_0 c in DIMACS: 11507 11508 -11509 451 -11510 0 11507 11508 -11509 451 -11511 0 11507 11508 -11509 451 -11512 0 c 0-1 --> -1 c (-b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ -b^{11, 41}_0 ∧ -p_451) -> ( b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ b^{11, 42}_0) c in CNF: c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ p_451 ∨ b^{11, 42}_2 c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ p_451 ∨ -b^{11, 42}_1 c b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ p_451 ∨ b^{11, 42}_0 c in DIMACS: 11507 11508 11509 451 11510 0 11507 11508 11509 451 -11511 0 11507 11508 11509 451 11512 0 c -1-1 --> -2 c ( b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ b^{11, 41}_0 ∧ -p_451) -> ( b^{11, 42}_2 ∧ b^{11, 42}_1 ∧ -b^{11, 42}_0) c in CNF: c -b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ p_451 ∨ b^{11, 42}_2 c -b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ p_451 ∨ b^{11, 42}_1 c -b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ p_451 ∨ -b^{11, 42}_0 c in DIMACS: -11507 11508 -11509 451 11510 0 -11507 11508 -11509 451 11511 0 -11507 11508 -11509 451 -11512 0 c -2-1 --> break c ( b^{11, 41}_2 ∧ b^{11, 41}_1 ∧ -b^{11, 41}_0 ∧ -p_451) -> break c in CNF: c -b^{11, 41}_2 ∨ -b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ p_451 ∨ break c in DIMACS: -11507 -11508 11509 451 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 41}_2 ∧ -b^{11, 41}_1 ∧ -b^{11, 41}_0 ∧ true) c in CNF: c -b^{11, 41}_2 ∨ b^{11, 41}_1 ∨ b^{11, 41}_0 ∨ false c in DIMACS: -11507 11508 11509 0 c 3 does not represent an automaton state. c -(-b^{11, 41}_2 ∧ b^{11, 41}_1 ∧ b^{11, 41}_0 ∧ true) c in CNF: c b^{11, 41}_2 ∨ -b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ false c in DIMACS: 11507 -11508 -11509 0 c -3 does not represent an automaton state. c -( b^{11, 41}_2 ∧ b^{11, 41}_1 ∧ b^{11, 41}_0 ∧ true) c in CNF: c -b^{11, 41}_2 ∨ -b^{11, 41}_1 ∨ -b^{11, 41}_0 ∨ false c in DIMACS: -11507 -11508 -11509 0 c i = 42 c -2+1 --> -1 c ( b^{11, 42}_2 ∧ b^{11, 42}_1 ∧ -b^{11, 42}_0 ∧ p_462) -> ( b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ b^{11, 43}_0) c in CNF: c -b^{11, 42}_2 ∨ -b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ -p_462 ∨ b^{11, 43}_2 c -b^{11, 42}_2 ∨ -b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ -p_462 ∨ -b^{11, 43}_1 c -b^{11, 42}_2 ∨ -b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ -p_462 ∨ b^{11, 43}_0 c in DIMACS: -11510 -11511 11512 -462 11513 0 -11510 -11511 11512 -462 -11514 0 -11510 -11511 11512 -462 11515 0 c -1+1 --> 0 c ( b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ b^{11, 42}_0 ∧ p_462) -> (-b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ -b^{11, 43}_0) c in CNF: c -b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ -p_462 ∨ -b^{11, 43}_2 c -b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ -p_462 ∨ -b^{11, 43}_1 c -b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ -p_462 ∨ -b^{11, 43}_0 c in DIMACS: -11510 11511 -11512 -462 -11513 0 -11510 11511 -11512 -462 -11514 0 -11510 11511 -11512 -462 -11515 0 c 0+1 --> 1 c (-b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ -b^{11, 42}_0 ∧ p_462) -> (-b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ b^{11, 43}_0) c in CNF: c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ -p_462 ∨ -b^{11, 43}_2 c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ -p_462 ∨ -b^{11, 43}_1 c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ -p_462 ∨ b^{11, 43}_0 c in DIMACS: 11510 11511 11512 -462 -11513 0 11510 11511 11512 -462 -11514 0 11510 11511 11512 -462 11515 0 c 1+1 --> 2 c (-b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ b^{11, 42}_0 ∧ p_462) -> (-b^{11, 43}_2 ∧ b^{11, 43}_1 ∧ -b^{11, 43}_0) c in CNF: c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ -p_462 ∨ -b^{11, 43}_2 c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ -p_462 ∨ b^{11, 43}_1 c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ -p_462 ∨ -b^{11, 43}_0 c in DIMACS: 11510 11511 -11512 -462 -11513 0 11510 11511 -11512 -462 11514 0 11510 11511 -11512 -462 -11515 0 c 2+1 --> break c (-b^{11, 42}_2 ∧ b^{11, 42}_1 ∧ -b^{11, 42}_0 ∧ p_462) -> break c in CNF: c b^{11, 42}_2 ∨ -b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ -p_462 ∨ break c in DIMACS: 11510 -11511 11512 -462 1162 0 c 2-1 --> 1 c (-b^{11, 42}_2 ∧ b^{11, 42}_1 ∧ -b^{11, 42}_0 ∧ -p_462) -> (-b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ b^{11, 43}_0) c in CNF: c b^{11, 42}_2 ∨ -b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ p_462 ∨ -b^{11, 43}_2 c b^{11, 42}_2 ∨ -b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ p_462 ∨ -b^{11, 43}_1 c b^{11, 42}_2 ∨ -b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ p_462 ∨ b^{11, 43}_0 c in DIMACS: 11510 -11511 11512 462 -11513 0 11510 -11511 11512 462 -11514 0 11510 -11511 11512 462 11515 0 c 1-1 --> 0 c (-b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ b^{11, 42}_0 ∧ -p_462) -> (-b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ -b^{11, 43}_0) c in CNF: c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ p_462 ∨ -b^{11, 43}_2 c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ p_462 ∨ -b^{11, 43}_1 c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ p_462 ∨ -b^{11, 43}_0 c in DIMACS: 11510 11511 -11512 462 -11513 0 11510 11511 -11512 462 -11514 0 11510 11511 -11512 462 -11515 0 c 0-1 --> -1 c (-b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ -b^{11, 42}_0 ∧ -p_462) -> ( b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ b^{11, 43}_0) c in CNF: c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ p_462 ∨ b^{11, 43}_2 c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ p_462 ∨ -b^{11, 43}_1 c b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ p_462 ∨ b^{11, 43}_0 c in DIMACS: 11510 11511 11512 462 11513 0 11510 11511 11512 462 -11514 0 11510 11511 11512 462 11515 0 c -1-1 --> -2 c ( b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ b^{11, 42}_0 ∧ -p_462) -> ( b^{11, 43}_2 ∧ b^{11, 43}_1 ∧ -b^{11, 43}_0) c in CNF: c -b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ p_462 ∨ b^{11, 43}_2 c -b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ p_462 ∨ b^{11, 43}_1 c -b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ p_462 ∨ -b^{11, 43}_0 c in DIMACS: -11510 11511 -11512 462 11513 0 -11510 11511 -11512 462 11514 0 -11510 11511 -11512 462 -11515 0 c -2-1 --> break c ( b^{11, 42}_2 ∧ b^{11, 42}_1 ∧ -b^{11, 42}_0 ∧ -p_462) -> break c in CNF: c -b^{11, 42}_2 ∨ -b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ p_462 ∨ break c in DIMACS: -11510 -11511 11512 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 42}_2 ∧ -b^{11, 42}_1 ∧ -b^{11, 42}_0 ∧ true) c in CNF: c -b^{11, 42}_2 ∨ b^{11, 42}_1 ∨ b^{11, 42}_0 ∨ false c in DIMACS: -11510 11511 11512 0 c 3 does not represent an automaton state. c -(-b^{11, 42}_2 ∧ b^{11, 42}_1 ∧ b^{11, 42}_0 ∧ true) c in CNF: c b^{11, 42}_2 ∨ -b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ false c in DIMACS: 11510 -11511 -11512 0 c -3 does not represent an automaton state. c -( b^{11, 42}_2 ∧ b^{11, 42}_1 ∧ b^{11, 42}_0 ∧ true) c in CNF: c -b^{11, 42}_2 ∨ -b^{11, 42}_1 ∨ -b^{11, 42}_0 ∨ false c in DIMACS: -11510 -11511 -11512 0 c i = 43 c -2+1 --> -1 c ( b^{11, 43}_2 ∧ b^{11, 43}_1 ∧ -b^{11, 43}_0 ∧ p_473) -> ( b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ b^{11, 44}_0) c in CNF: c -b^{11, 43}_2 ∨ -b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ -p_473 ∨ b^{11, 44}_2 c -b^{11, 43}_2 ∨ -b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ -p_473 ∨ -b^{11, 44}_1 c -b^{11, 43}_2 ∨ -b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ -p_473 ∨ b^{11, 44}_0 c in DIMACS: -11513 -11514 11515 -473 11516 0 -11513 -11514 11515 -473 -11517 0 -11513 -11514 11515 -473 11518 0 c -1+1 --> 0 c ( b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ b^{11, 43}_0 ∧ p_473) -> (-b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ -b^{11, 44}_0) c in CNF: c -b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ -p_473 ∨ -b^{11, 44}_2 c -b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ -p_473 ∨ -b^{11, 44}_1 c -b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ -p_473 ∨ -b^{11, 44}_0 c in DIMACS: -11513 11514 -11515 -473 -11516 0 -11513 11514 -11515 -473 -11517 0 -11513 11514 -11515 -473 -11518 0 c 0+1 --> 1 c (-b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ -b^{11, 43}_0 ∧ p_473) -> (-b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ b^{11, 44}_0) c in CNF: c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ -p_473 ∨ -b^{11, 44}_2 c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ -p_473 ∨ -b^{11, 44}_1 c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ -p_473 ∨ b^{11, 44}_0 c in DIMACS: 11513 11514 11515 -473 -11516 0 11513 11514 11515 -473 -11517 0 11513 11514 11515 -473 11518 0 c 1+1 --> 2 c (-b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ b^{11, 43}_0 ∧ p_473) -> (-b^{11, 44}_2 ∧ b^{11, 44}_1 ∧ -b^{11, 44}_0) c in CNF: c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ -p_473 ∨ -b^{11, 44}_2 c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ -p_473 ∨ b^{11, 44}_1 c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ -p_473 ∨ -b^{11, 44}_0 c in DIMACS: 11513 11514 -11515 -473 -11516 0 11513 11514 -11515 -473 11517 0 11513 11514 -11515 -473 -11518 0 c 2+1 --> break c (-b^{11, 43}_2 ∧ b^{11, 43}_1 ∧ -b^{11, 43}_0 ∧ p_473) -> break c in CNF: c b^{11, 43}_2 ∨ -b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ -p_473 ∨ break c in DIMACS: 11513 -11514 11515 -473 1162 0 c 2-1 --> 1 c (-b^{11, 43}_2 ∧ b^{11, 43}_1 ∧ -b^{11, 43}_0 ∧ -p_473) -> (-b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ b^{11, 44}_0) c in CNF: c b^{11, 43}_2 ∨ -b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ p_473 ∨ -b^{11, 44}_2 c b^{11, 43}_2 ∨ -b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ p_473 ∨ -b^{11, 44}_1 c b^{11, 43}_2 ∨ -b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ p_473 ∨ b^{11, 44}_0 c in DIMACS: 11513 -11514 11515 473 -11516 0 11513 -11514 11515 473 -11517 0 11513 -11514 11515 473 11518 0 c 1-1 --> 0 c (-b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ b^{11, 43}_0 ∧ -p_473) -> (-b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ -b^{11, 44}_0) c in CNF: c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ p_473 ∨ -b^{11, 44}_2 c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ p_473 ∨ -b^{11, 44}_1 c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ p_473 ∨ -b^{11, 44}_0 c in DIMACS: 11513 11514 -11515 473 -11516 0 11513 11514 -11515 473 -11517 0 11513 11514 -11515 473 -11518 0 c 0-1 --> -1 c (-b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ -b^{11, 43}_0 ∧ -p_473) -> ( b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ b^{11, 44}_0) c in CNF: c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ p_473 ∨ b^{11, 44}_2 c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ p_473 ∨ -b^{11, 44}_1 c b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ p_473 ∨ b^{11, 44}_0 c in DIMACS: 11513 11514 11515 473 11516 0 11513 11514 11515 473 -11517 0 11513 11514 11515 473 11518 0 c -1-1 --> -2 c ( b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ b^{11, 43}_0 ∧ -p_473) -> ( b^{11, 44}_2 ∧ b^{11, 44}_1 ∧ -b^{11, 44}_0) c in CNF: c -b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ p_473 ∨ b^{11, 44}_2 c -b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ p_473 ∨ b^{11, 44}_1 c -b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ p_473 ∨ -b^{11, 44}_0 c in DIMACS: -11513 11514 -11515 473 11516 0 -11513 11514 -11515 473 11517 0 -11513 11514 -11515 473 -11518 0 c -2-1 --> break c ( b^{11, 43}_2 ∧ b^{11, 43}_1 ∧ -b^{11, 43}_0 ∧ -p_473) -> break c in CNF: c -b^{11, 43}_2 ∨ -b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ p_473 ∨ break c in DIMACS: -11513 -11514 11515 473 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 43}_2 ∧ -b^{11, 43}_1 ∧ -b^{11, 43}_0 ∧ true) c in CNF: c -b^{11, 43}_2 ∨ b^{11, 43}_1 ∨ b^{11, 43}_0 ∨ false c in DIMACS: -11513 11514 11515 0 c 3 does not represent an automaton state. c -(-b^{11, 43}_2 ∧ b^{11, 43}_1 ∧ b^{11, 43}_0 ∧ true) c in CNF: c b^{11, 43}_2 ∨ -b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ false c in DIMACS: 11513 -11514 -11515 0 c -3 does not represent an automaton state. c -( b^{11, 43}_2 ∧ b^{11, 43}_1 ∧ b^{11, 43}_0 ∧ true) c in CNF: c -b^{11, 43}_2 ∨ -b^{11, 43}_1 ∨ -b^{11, 43}_0 ∨ false c in DIMACS: -11513 -11514 -11515 0 c i = 44 c -2+1 --> -1 c ( b^{11, 44}_2 ∧ b^{11, 44}_1 ∧ -b^{11, 44}_0 ∧ p_484) -> ( b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ b^{11, 45}_0) c in CNF: c -b^{11, 44}_2 ∨ -b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ -p_484 ∨ b^{11, 45}_2 c -b^{11, 44}_2 ∨ -b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ -p_484 ∨ -b^{11, 45}_1 c -b^{11, 44}_2 ∨ -b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ -p_484 ∨ b^{11, 45}_0 c in DIMACS: -11516 -11517 11518 -484 11519 0 -11516 -11517 11518 -484 -11520 0 -11516 -11517 11518 -484 11521 0 c -1+1 --> 0 c ( b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ b^{11, 44}_0 ∧ p_484) -> (-b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ -b^{11, 45}_0) c in CNF: c -b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ -p_484 ∨ -b^{11, 45}_2 c -b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ -p_484 ∨ -b^{11, 45}_1 c -b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ -p_484 ∨ -b^{11, 45}_0 c in DIMACS: -11516 11517 -11518 -484 -11519 0 -11516 11517 -11518 -484 -11520 0 -11516 11517 -11518 -484 -11521 0 c 0+1 --> 1 c (-b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ -b^{11, 44}_0 ∧ p_484) -> (-b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ b^{11, 45}_0) c in CNF: c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ -p_484 ∨ -b^{11, 45}_2 c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ -p_484 ∨ -b^{11, 45}_1 c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ -p_484 ∨ b^{11, 45}_0 c in DIMACS: 11516 11517 11518 -484 -11519 0 11516 11517 11518 -484 -11520 0 11516 11517 11518 -484 11521 0 c 1+1 --> 2 c (-b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ b^{11, 44}_0 ∧ p_484) -> (-b^{11, 45}_2 ∧ b^{11, 45}_1 ∧ -b^{11, 45}_0) c in CNF: c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ -p_484 ∨ -b^{11, 45}_2 c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ -p_484 ∨ b^{11, 45}_1 c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ -p_484 ∨ -b^{11, 45}_0 c in DIMACS: 11516 11517 -11518 -484 -11519 0 11516 11517 -11518 -484 11520 0 11516 11517 -11518 -484 -11521 0 c 2+1 --> break c (-b^{11, 44}_2 ∧ b^{11, 44}_1 ∧ -b^{11, 44}_0 ∧ p_484) -> break c in CNF: c b^{11, 44}_2 ∨ -b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ -p_484 ∨ break c in DIMACS: 11516 -11517 11518 -484 1162 0 c 2-1 --> 1 c (-b^{11, 44}_2 ∧ b^{11, 44}_1 ∧ -b^{11, 44}_0 ∧ -p_484) -> (-b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ b^{11, 45}_0) c in CNF: c b^{11, 44}_2 ∨ -b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ p_484 ∨ -b^{11, 45}_2 c b^{11, 44}_2 ∨ -b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ p_484 ∨ -b^{11, 45}_1 c b^{11, 44}_2 ∨ -b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ p_484 ∨ b^{11, 45}_0 c in DIMACS: 11516 -11517 11518 484 -11519 0 11516 -11517 11518 484 -11520 0 11516 -11517 11518 484 11521 0 c 1-1 --> 0 c (-b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ b^{11, 44}_0 ∧ -p_484) -> (-b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ -b^{11, 45}_0) c in CNF: c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ p_484 ∨ -b^{11, 45}_2 c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ p_484 ∨ -b^{11, 45}_1 c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ p_484 ∨ -b^{11, 45}_0 c in DIMACS: 11516 11517 -11518 484 -11519 0 11516 11517 -11518 484 -11520 0 11516 11517 -11518 484 -11521 0 c 0-1 --> -1 c (-b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ -b^{11, 44}_0 ∧ -p_484) -> ( b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ b^{11, 45}_0) c in CNF: c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ p_484 ∨ b^{11, 45}_2 c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ p_484 ∨ -b^{11, 45}_1 c b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ p_484 ∨ b^{11, 45}_0 c in DIMACS: 11516 11517 11518 484 11519 0 11516 11517 11518 484 -11520 0 11516 11517 11518 484 11521 0 c -1-1 --> -2 c ( b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ b^{11, 44}_0 ∧ -p_484) -> ( b^{11, 45}_2 ∧ b^{11, 45}_1 ∧ -b^{11, 45}_0) c in CNF: c -b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ p_484 ∨ b^{11, 45}_2 c -b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ p_484 ∨ b^{11, 45}_1 c -b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ p_484 ∨ -b^{11, 45}_0 c in DIMACS: -11516 11517 -11518 484 11519 0 -11516 11517 -11518 484 11520 0 -11516 11517 -11518 484 -11521 0 c -2-1 --> break c ( b^{11, 44}_2 ∧ b^{11, 44}_1 ∧ -b^{11, 44}_0 ∧ -p_484) -> break c in CNF: c -b^{11, 44}_2 ∨ -b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ p_484 ∨ break c in DIMACS: -11516 -11517 11518 484 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 44}_2 ∧ -b^{11, 44}_1 ∧ -b^{11, 44}_0 ∧ true) c in CNF: c -b^{11, 44}_2 ∨ b^{11, 44}_1 ∨ b^{11, 44}_0 ∨ false c in DIMACS: -11516 11517 11518 0 c 3 does not represent an automaton state. c -(-b^{11, 44}_2 ∧ b^{11, 44}_1 ∧ b^{11, 44}_0 ∧ true) c in CNF: c b^{11, 44}_2 ∨ -b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ false c in DIMACS: 11516 -11517 -11518 0 c -3 does not represent an automaton state. c -( b^{11, 44}_2 ∧ b^{11, 44}_1 ∧ b^{11, 44}_0 ∧ true) c in CNF: c -b^{11, 44}_2 ∨ -b^{11, 44}_1 ∨ -b^{11, 44}_0 ∨ false c in DIMACS: -11516 -11517 -11518 0 c i = 45 c -2+1 --> -1 c ( b^{11, 45}_2 ∧ b^{11, 45}_1 ∧ -b^{11, 45}_0 ∧ p_495) -> ( b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ b^{11, 46}_0) c in CNF: c -b^{11, 45}_2 ∨ -b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ -p_495 ∨ b^{11, 46}_2 c -b^{11, 45}_2 ∨ -b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ -p_495 ∨ -b^{11, 46}_1 c -b^{11, 45}_2 ∨ -b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ -p_495 ∨ b^{11, 46}_0 c in DIMACS: -11519 -11520 11521 -495 11522 0 -11519 -11520 11521 -495 -11523 0 -11519 -11520 11521 -495 11524 0 c -1+1 --> 0 c ( b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ b^{11, 45}_0 ∧ p_495) -> (-b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ -b^{11, 46}_0) c in CNF: c -b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ -p_495 ∨ -b^{11, 46}_2 c -b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ -p_495 ∨ -b^{11, 46}_1 c -b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ -p_495 ∨ -b^{11, 46}_0 c in DIMACS: -11519 11520 -11521 -495 -11522 0 -11519 11520 -11521 -495 -11523 0 -11519 11520 -11521 -495 -11524 0 c 0+1 --> 1 c (-b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ -b^{11, 45}_0 ∧ p_495) -> (-b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ b^{11, 46}_0) c in CNF: c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ -p_495 ∨ -b^{11, 46}_2 c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ -p_495 ∨ -b^{11, 46}_1 c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ -p_495 ∨ b^{11, 46}_0 c in DIMACS: 11519 11520 11521 -495 -11522 0 11519 11520 11521 -495 -11523 0 11519 11520 11521 -495 11524 0 c 1+1 --> 2 c (-b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ b^{11, 45}_0 ∧ p_495) -> (-b^{11, 46}_2 ∧ b^{11, 46}_1 ∧ -b^{11, 46}_0) c in CNF: c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ -p_495 ∨ -b^{11, 46}_2 c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ -p_495 ∨ b^{11, 46}_1 c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ -p_495 ∨ -b^{11, 46}_0 c in DIMACS: 11519 11520 -11521 -495 -11522 0 11519 11520 -11521 -495 11523 0 11519 11520 -11521 -495 -11524 0 c 2+1 --> break c (-b^{11, 45}_2 ∧ b^{11, 45}_1 ∧ -b^{11, 45}_0 ∧ p_495) -> break c in CNF: c b^{11, 45}_2 ∨ -b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ -p_495 ∨ break c in DIMACS: 11519 -11520 11521 -495 1162 0 c 2-1 --> 1 c (-b^{11, 45}_2 ∧ b^{11, 45}_1 ∧ -b^{11, 45}_0 ∧ -p_495) -> (-b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ b^{11, 46}_0) c in CNF: c b^{11, 45}_2 ∨ -b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ p_495 ∨ -b^{11, 46}_2 c b^{11, 45}_2 ∨ -b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ p_495 ∨ -b^{11, 46}_1 c b^{11, 45}_2 ∨ -b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ p_495 ∨ b^{11, 46}_0 c in DIMACS: 11519 -11520 11521 495 -11522 0 11519 -11520 11521 495 -11523 0 11519 -11520 11521 495 11524 0 c 1-1 --> 0 c (-b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ b^{11, 45}_0 ∧ -p_495) -> (-b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ -b^{11, 46}_0) c in CNF: c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ p_495 ∨ -b^{11, 46}_2 c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ p_495 ∨ -b^{11, 46}_1 c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ p_495 ∨ -b^{11, 46}_0 c in DIMACS: 11519 11520 -11521 495 -11522 0 11519 11520 -11521 495 -11523 0 11519 11520 -11521 495 -11524 0 c 0-1 --> -1 c (-b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ -b^{11, 45}_0 ∧ -p_495) -> ( b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ b^{11, 46}_0) c in CNF: c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ p_495 ∨ b^{11, 46}_2 c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ p_495 ∨ -b^{11, 46}_1 c b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ p_495 ∨ b^{11, 46}_0 c in DIMACS: 11519 11520 11521 495 11522 0 11519 11520 11521 495 -11523 0 11519 11520 11521 495 11524 0 c -1-1 --> -2 c ( b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ b^{11, 45}_0 ∧ -p_495) -> ( b^{11, 46}_2 ∧ b^{11, 46}_1 ∧ -b^{11, 46}_0) c in CNF: c -b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ p_495 ∨ b^{11, 46}_2 c -b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ p_495 ∨ b^{11, 46}_1 c -b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ p_495 ∨ -b^{11, 46}_0 c in DIMACS: -11519 11520 -11521 495 11522 0 -11519 11520 -11521 495 11523 0 -11519 11520 -11521 495 -11524 0 c -2-1 --> break c ( b^{11, 45}_2 ∧ b^{11, 45}_1 ∧ -b^{11, 45}_0 ∧ -p_495) -> break c in CNF: c -b^{11, 45}_2 ∨ -b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ p_495 ∨ break c in DIMACS: -11519 -11520 11521 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 45}_2 ∧ -b^{11, 45}_1 ∧ -b^{11, 45}_0 ∧ true) c in CNF: c -b^{11, 45}_2 ∨ b^{11, 45}_1 ∨ b^{11, 45}_0 ∨ false c in DIMACS: -11519 11520 11521 0 c 3 does not represent an automaton state. c -(-b^{11, 45}_2 ∧ b^{11, 45}_1 ∧ b^{11, 45}_0 ∧ true) c in CNF: c b^{11, 45}_2 ∨ -b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ false c in DIMACS: 11519 -11520 -11521 0 c -3 does not represent an automaton state. c -( b^{11, 45}_2 ∧ b^{11, 45}_1 ∧ b^{11, 45}_0 ∧ true) c in CNF: c -b^{11, 45}_2 ∨ -b^{11, 45}_1 ∨ -b^{11, 45}_0 ∨ false c in DIMACS: -11519 -11520 -11521 0 c i = 46 c -2+1 --> -1 c ( b^{11, 46}_2 ∧ b^{11, 46}_1 ∧ -b^{11, 46}_0 ∧ p_506) -> ( b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ b^{11, 47}_0) c in CNF: c -b^{11, 46}_2 ∨ -b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ -p_506 ∨ b^{11, 47}_2 c -b^{11, 46}_2 ∨ -b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ -p_506 ∨ -b^{11, 47}_1 c -b^{11, 46}_2 ∨ -b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ -p_506 ∨ b^{11, 47}_0 c in DIMACS: -11522 -11523 11524 -506 11525 0 -11522 -11523 11524 -506 -11526 0 -11522 -11523 11524 -506 11527 0 c -1+1 --> 0 c ( b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ b^{11, 46}_0 ∧ p_506) -> (-b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ -b^{11, 47}_0) c in CNF: c -b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ -p_506 ∨ -b^{11, 47}_2 c -b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ -p_506 ∨ -b^{11, 47}_1 c -b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ -p_506 ∨ -b^{11, 47}_0 c in DIMACS: -11522 11523 -11524 -506 -11525 0 -11522 11523 -11524 -506 -11526 0 -11522 11523 -11524 -506 -11527 0 c 0+1 --> 1 c (-b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ -b^{11, 46}_0 ∧ p_506) -> (-b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ b^{11, 47}_0) c in CNF: c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ -p_506 ∨ -b^{11, 47}_2 c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ -p_506 ∨ -b^{11, 47}_1 c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ -p_506 ∨ b^{11, 47}_0 c in DIMACS: 11522 11523 11524 -506 -11525 0 11522 11523 11524 -506 -11526 0 11522 11523 11524 -506 11527 0 c 1+1 --> 2 c (-b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ b^{11, 46}_0 ∧ p_506) -> (-b^{11, 47}_2 ∧ b^{11, 47}_1 ∧ -b^{11, 47}_0) c in CNF: c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ -p_506 ∨ -b^{11, 47}_2 c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ -p_506 ∨ b^{11, 47}_1 c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ -p_506 ∨ -b^{11, 47}_0 c in DIMACS: 11522 11523 -11524 -506 -11525 0 11522 11523 -11524 -506 11526 0 11522 11523 -11524 -506 -11527 0 c 2+1 --> break c (-b^{11, 46}_2 ∧ b^{11, 46}_1 ∧ -b^{11, 46}_0 ∧ p_506) -> break c in CNF: c b^{11, 46}_2 ∨ -b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ -p_506 ∨ break c in DIMACS: 11522 -11523 11524 -506 1162 0 c 2-1 --> 1 c (-b^{11, 46}_2 ∧ b^{11, 46}_1 ∧ -b^{11, 46}_0 ∧ -p_506) -> (-b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ b^{11, 47}_0) c in CNF: c b^{11, 46}_2 ∨ -b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ p_506 ∨ -b^{11, 47}_2 c b^{11, 46}_2 ∨ -b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ p_506 ∨ -b^{11, 47}_1 c b^{11, 46}_2 ∨ -b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ p_506 ∨ b^{11, 47}_0 c in DIMACS: 11522 -11523 11524 506 -11525 0 11522 -11523 11524 506 -11526 0 11522 -11523 11524 506 11527 0 c 1-1 --> 0 c (-b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ b^{11, 46}_0 ∧ -p_506) -> (-b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ -b^{11, 47}_0) c in CNF: c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ p_506 ∨ -b^{11, 47}_2 c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ p_506 ∨ -b^{11, 47}_1 c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ p_506 ∨ -b^{11, 47}_0 c in DIMACS: 11522 11523 -11524 506 -11525 0 11522 11523 -11524 506 -11526 0 11522 11523 -11524 506 -11527 0 c 0-1 --> -1 c (-b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ -b^{11, 46}_0 ∧ -p_506) -> ( b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ b^{11, 47}_0) c in CNF: c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ p_506 ∨ b^{11, 47}_2 c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ p_506 ∨ -b^{11, 47}_1 c b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ p_506 ∨ b^{11, 47}_0 c in DIMACS: 11522 11523 11524 506 11525 0 11522 11523 11524 506 -11526 0 11522 11523 11524 506 11527 0 c -1-1 --> -2 c ( b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ b^{11, 46}_0 ∧ -p_506) -> ( b^{11, 47}_2 ∧ b^{11, 47}_1 ∧ -b^{11, 47}_0) c in CNF: c -b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ p_506 ∨ b^{11, 47}_2 c -b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ p_506 ∨ b^{11, 47}_1 c -b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ p_506 ∨ -b^{11, 47}_0 c in DIMACS: -11522 11523 -11524 506 11525 0 -11522 11523 -11524 506 11526 0 -11522 11523 -11524 506 -11527 0 c -2-1 --> break c ( b^{11, 46}_2 ∧ b^{11, 46}_1 ∧ -b^{11, 46}_0 ∧ -p_506) -> break c in CNF: c -b^{11, 46}_2 ∨ -b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ p_506 ∨ break c in DIMACS: -11522 -11523 11524 506 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 46}_2 ∧ -b^{11, 46}_1 ∧ -b^{11, 46}_0 ∧ true) c in CNF: c -b^{11, 46}_2 ∨ b^{11, 46}_1 ∨ b^{11, 46}_0 ∨ false c in DIMACS: -11522 11523 11524 0 c 3 does not represent an automaton state. c -(-b^{11, 46}_2 ∧ b^{11, 46}_1 ∧ b^{11, 46}_0 ∧ true) c in CNF: c b^{11, 46}_2 ∨ -b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ false c in DIMACS: 11522 -11523 -11524 0 c -3 does not represent an automaton state. c -( b^{11, 46}_2 ∧ b^{11, 46}_1 ∧ b^{11, 46}_0 ∧ true) c in CNF: c -b^{11, 46}_2 ∨ -b^{11, 46}_1 ∨ -b^{11, 46}_0 ∨ false c in DIMACS: -11522 -11523 -11524 0 c i = 47 c -2+1 --> -1 c ( b^{11, 47}_2 ∧ b^{11, 47}_1 ∧ -b^{11, 47}_0 ∧ p_517) -> ( b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ b^{11, 48}_0) c in CNF: c -b^{11, 47}_2 ∨ -b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ -p_517 ∨ b^{11, 48}_2 c -b^{11, 47}_2 ∨ -b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ -p_517 ∨ -b^{11, 48}_1 c -b^{11, 47}_2 ∨ -b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ -p_517 ∨ b^{11, 48}_0 c in DIMACS: -11525 -11526 11527 -517 11528 0 -11525 -11526 11527 -517 -11529 0 -11525 -11526 11527 -517 11530 0 c -1+1 --> 0 c ( b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ b^{11, 47}_0 ∧ p_517) -> (-b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ -b^{11, 48}_0) c in CNF: c -b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ -p_517 ∨ -b^{11, 48}_2 c -b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ -p_517 ∨ -b^{11, 48}_1 c -b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ -p_517 ∨ -b^{11, 48}_0 c in DIMACS: -11525 11526 -11527 -517 -11528 0 -11525 11526 -11527 -517 -11529 0 -11525 11526 -11527 -517 -11530 0 c 0+1 --> 1 c (-b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ -b^{11, 47}_0 ∧ p_517) -> (-b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ b^{11, 48}_0) c in CNF: c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ -p_517 ∨ -b^{11, 48}_2 c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ -p_517 ∨ -b^{11, 48}_1 c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ -p_517 ∨ b^{11, 48}_0 c in DIMACS: 11525 11526 11527 -517 -11528 0 11525 11526 11527 -517 -11529 0 11525 11526 11527 -517 11530 0 c 1+1 --> 2 c (-b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ b^{11, 47}_0 ∧ p_517) -> (-b^{11, 48}_2 ∧ b^{11, 48}_1 ∧ -b^{11, 48}_0) c in CNF: c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ -p_517 ∨ -b^{11, 48}_2 c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ -p_517 ∨ b^{11, 48}_1 c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ -p_517 ∨ -b^{11, 48}_0 c in DIMACS: 11525 11526 -11527 -517 -11528 0 11525 11526 -11527 -517 11529 0 11525 11526 -11527 -517 -11530 0 c 2+1 --> break c (-b^{11, 47}_2 ∧ b^{11, 47}_1 ∧ -b^{11, 47}_0 ∧ p_517) -> break c in CNF: c b^{11, 47}_2 ∨ -b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ -p_517 ∨ break c in DIMACS: 11525 -11526 11527 -517 1162 0 c 2-1 --> 1 c (-b^{11, 47}_2 ∧ b^{11, 47}_1 ∧ -b^{11, 47}_0 ∧ -p_517) -> (-b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ b^{11, 48}_0) c in CNF: c b^{11, 47}_2 ∨ -b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ p_517 ∨ -b^{11, 48}_2 c b^{11, 47}_2 ∨ -b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ p_517 ∨ -b^{11, 48}_1 c b^{11, 47}_2 ∨ -b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ p_517 ∨ b^{11, 48}_0 c in DIMACS: 11525 -11526 11527 517 -11528 0 11525 -11526 11527 517 -11529 0 11525 -11526 11527 517 11530 0 c 1-1 --> 0 c (-b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ b^{11, 47}_0 ∧ -p_517) -> (-b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ -b^{11, 48}_0) c in CNF: c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ p_517 ∨ -b^{11, 48}_2 c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ p_517 ∨ -b^{11, 48}_1 c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ p_517 ∨ -b^{11, 48}_0 c in DIMACS: 11525 11526 -11527 517 -11528 0 11525 11526 -11527 517 -11529 0 11525 11526 -11527 517 -11530 0 c 0-1 --> -1 c (-b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ -b^{11, 47}_0 ∧ -p_517) -> ( b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ b^{11, 48}_0) c in CNF: c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ p_517 ∨ b^{11, 48}_2 c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ p_517 ∨ -b^{11, 48}_1 c b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ p_517 ∨ b^{11, 48}_0 c in DIMACS: 11525 11526 11527 517 11528 0 11525 11526 11527 517 -11529 0 11525 11526 11527 517 11530 0 c -1-1 --> -2 c ( b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ b^{11, 47}_0 ∧ -p_517) -> ( b^{11, 48}_2 ∧ b^{11, 48}_1 ∧ -b^{11, 48}_0) c in CNF: c -b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ p_517 ∨ b^{11, 48}_2 c -b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ p_517 ∨ b^{11, 48}_1 c -b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ p_517 ∨ -b^{11, 48}_0 c in DIMACS: -11525 11526 -11527 517 11528 0 -11525 11526 -11527 517 11529 0 -11525 11526 -11527 517 -11530 0 c -2-1 --> break c ( b^{11, 47}_2 ∧ b^{11, 47}_1 ∧ -b^{11, 47}_0 ∧ -p_517) -> break c in CNF: c -b^{11, 47}_2 ∨ -b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ p_517 ∨ break c in DIMACS: -11525 -11526 11527 517 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 47}_2 ∧ -b^{11, 47}_1 ∧ -b^{11, 47}_0 ∧ true) c in CNF: c -b^{11, 47}_2 ∨ b^{11, 47}_1 ∨ b^{11, 47}_0 ∨ false c in DIMACS: -11525 11526 11527 0 c 3 does not represent an automaton state. c -(-b^{11, 47}_2 ∧ b^{11, 47}_1 ∧ b^{11, 47}_0 ∧ true) c in CNF: c b^{11, 47}_2 ∨ -b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ false c in DIMACS: 11525 -11526 -11527 0 c -3 does not represent an automaton state. c -( b^{11, 47}_2 ∧ b^{11, 47}_1 ∧ b^{11, 47}_0 ∧ true) c in CNF: c -b^{11, 47}_2 ∨ -b^{11, 47}_1 ∨ -b^{11, 47}_0 ∨ false c in DIMACS: -11525 -11526 -11527 0 c i = 48 c -2+1 --> -1 c ( b^{11, 48}_2 ∧ b^{11, 48}_1 ∧ -b^{11, 48}_0 ∧ p_528) -> ( b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ b^{11, 49}_0) c in CNF: c -b^{11, 48}_2 ∨ -b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ -p_528 ∨ b^{11, 49}_2 c -b^{11, 48}_2 ∨ -b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ -p_528 ∨ -b^{11, 49}_1 c -b^{11, 48}_2 ∨ -b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ -p_528 ∨ b^{11, 49}_0 c in DIMACS: -11528 -11529 11530 -528 11531 0 -11528 -11529 11530 -528 -11532 0 -11528 -11529 11530 -528 11533 0 c -1+1 --> 0 c ( b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ b^{11, 48}_0 ∧ p_528) -> (-b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ -b^{11, 49}_0) c in CNF: c -b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ -p_528 ∨ -b^{11, 49}_2 c -b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ -p_528 ∨ -b^{11, 49}_1 c -b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ -p_528 ∨ -b^{11, 49}_0 c in DIMACS: -11528 11529 -11530 -528 -11531 0 -11528 11529 -11530 -528 -11532 0 -11528 11529 -11530 -528 -11533 0 c 0+1 --> 1 c (-b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ -b^{11, 48}_0 ∧ p_528) -> (-b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ b^{11, 49}_0) c in CNF: c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ -p_528 ∨ -b^{11, 49}_2 c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ -p_528 ∨ -b^{11, 49}_1 c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ -p_528 ∨ b^{11, 49}_0 c in DIMACS: 11528 11529 11530 -528 -11531 0 11528 11529 11530 -528 -11532 0 11528 11529 11530 -528 11533 0 c 1+1 --> 2 c (-b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ b^{11, 48}_0 ∧ p_528) -> (-b^{11, 49}_2 ∧ b^{11, 49}_1 ∧ -b^{11, 49}_0) c in CNF: c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ -p_528 ∨ -b^{11, 49}_2 c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ -p_528 ∨ b^{11, 49}_1 c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ -p_528 ∨ -b^{11, 49}_0 c in DIMACS: 11528 11529 -11530 -528 -11531 0 11528 11529 -11530 -528 11532 0 11528 11529 -11530 -528 -11533 0 c 2+1 --> break c (-b^{11, 48}_2 ∧ b^{11, 48}_1 ∧ -b^{11, 48}_0 ∧ p_528) -> break c in CNF: c b^{11, 48}_2 ∨ -b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ -p_528 ∨ break c in DIMACS: 11528 -11529 11530 -528 1162 0 c 2-1 --> 1 c (-b^{11, 48}_2 ∧ b^{11, 48}_1 ∧ -b^{11, 48}_0 ∧ -p_528) -> (-b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ b^{11, 49}_0) c in CNF: c b^{11, 48}_2 ∨ -b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ p_528 ∨ -b^{11, 49}_2 c b^{11, 48}_2 ∨ -b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ p_528 ∨ -b^{11, 49}_1 c b^{11, 48}_2 ∨ -b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ p_528 ∨ b^{11, 49}_0 c in DIMACS: 11528 -11529 11530 528 -11531 0 11528 -11529 11530 528 -11532 0 11528 -11529 11530 528 11533 0 c 1-1 --> 0 c (-b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ b^{11, 48}_0 ∧ -p_528) -> (-b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ -b^{11, 49}_0) c in CNF: c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ p_528 ∨ -b^{11, 49}_2 c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ p_528 ∨ -b^{11, 49}_1 c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ p_528 ∨ -b^{11, 49}_0 c in DIMACS: 11528 11529 -11530 528 -11531 0 11528 11529 -11530 528 -11532 0 11528 11529 -11530 528 -11533 0 c 0-1 --> -1 c (-b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ -b^{11, 48}_0 ∧ -p_528) -> ( b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ b^{11, 49}_0) c in CNF: c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ p_528 ∨ b^{11, 49}_2 c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ p_528 ∨ -b^{11, 49}_1 c b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ p_528 ∨ b^{11, 49}_0 c in DIMACS: 11528 11529 11530 528 11531 0 11528 11529 11530 528 -11532 0 11528 11529 11530 528 11533 0 c -1-1 --> -2 c ( b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ b^{11, 48}_0 ∧ -p_528) -> ( b^{11, 49}_2 ∧ b^{11, 49}_1 ∧ -b^{11, 49}_0) c in CNF: c -b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ p_528 ∨ b^{11, 49}_2 c -b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ p_528 ∨ b^{11, 49}_1 c -b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ p_528 ∨ -b^{11, 49}_0 c in DIMACS: -11528 11529 -11530 528 11531 0 -11528 11529 -11530 528 11532 0 -11528 11529 -11530 528 -11533 0 c -2-1 --> break c ( b^{11, 48}_2 ∧ b^{11, 48}_1 ∧ -b^{11, 48}_0 ∧ -p_528) -> break c in CNF: c -b^{11, 48}_2 ∨ -b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ p_528 ∨ break c in DIMACS: -11528 -11529 11530 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 48}_2 ∧ -b^{11, 48}_1 ∧ -b^{11, 48}_0 ∧ true) c in CNF: c -b^{11, 48}_2 ∨ b^{11, 48}_1 ∨ b^{11, 48}_0 ∨ false c in DIMACS: -11528 11529 11530 0 c 3 does not represent an automaton state. c -(-b^{11, 48}_2 ∧ b^{11, 48}_1 ∧ b^{11, 48}_0 ∧ true) c in CNF: c b^{11, 48}_2 ∨ -b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ false c in DIMACS: 11528 -11529 -11530 0 c -3 does not represent an automaton state. c -( b^{11, 48}_2 ∧ b^{11, 48}_1 ∧ b^{11, 48}_0 ∧ true) c in CNF: c -b^{11, 48}_2 ∨ -b^{11, 48}_1 ∨ -b^{11, 48}_0 ∨ false c in DIMACS: -11528 -11529 -11530 0 c i = 49 c -2+1 --> -1 c ( b^{11, 49}_2 ∧ b^{11, 49}_1 ∧ -b^{11, 49}_0 ∧ p_539) -> ( b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ b^{11, 50}_0) c in CNF: c -b^{11, 49}_2 ∨ -b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ -p_539 ∨ b^{11, 50}_2 c -b^{11, 49}_2 ∨ -b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ -p_539 ∨ -b^{11, 50}_1 c -b^{11, 49}_2 ∨ -b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ -p_539 ∨ b^{11, 50}_0 c in DIMACS: -11531 -11532 11533 -539 11534 0 -11531 -11532 11533 -539 -11535 0 -11531 -11532 11533 -539 11536 0 c -1+1 --> 0 c ( b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ b^{11, 49}_0 ∧ p_539) -> (-b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ -b^{11, 50}_0) c in CNF: c -b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ -p_539 ∨ -b^{11, 50}_2 c -b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ -p_539 ∨ -b^{11, 50}_1 c -b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ -p_539 ∨ -b^{11, 50}_0 c in DIMACS: -11531 11532 -11533 -539 -11534 0 -11531 11532 -11533 -539 -11535 0 -11531 11532 -11533 -539 -11536 0 c 0+1 --> 1 c (-b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ -b^{11, 49}_0 ∧ p_539) -> (-b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ b^{11, 50}_0) c in CNF: c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ -p_539 ∨ -b^{11, 50}_2 c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ -p_539 ∨ -b^{11, 50}_1 c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ -p_539 ∨ b^{11, 50}_0 c in DIMACS: 11531 11532 11533 -539 -11534 0 11531 11532 11533 -539 -11535 0 11531 11532 11533 -539 11536 0 c 1+1 --> 2 c (-b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ b^{11, 49}_0 ∧ p_539) -> (-b^{11, 50}_2 ∧ b^{11, 50}_1 ∧ -b^{11, 50}_0) c in CNF: c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ -p_539 ∨ -b^{11, 50}_2 c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ -p_539 ∨ b^{11, 50}_1 c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ -p_539 ∨ -b^{11, 50}_0 c in DIMACS: 11531 11532 -11533 -539 -11534 0 11531 11532 -11533 -539 11535 0 11531 11532 -11533 -539 -11536 0 c 2+1 --> break c (-b^{11, 49}_2 ∧ b^{11, 49}_1 ∧ -b^{11, 49}_0 ∧ p_539) -> break c in CNF: c b^{11, 49}_2 ∨ -b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ -p_539 ∨ break c in DIMACS: 11531 -11532 11533 -539 1162 0 c 2-1 --> 1 c (-b^{11, 49}_2 ∧ b^{11, 49}_1 ∧ -b^{11, 49}_0 ∧ -p_539) -> (-b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ b^{11, 50}_0) c in CNF: c b^{11, 49}_2 ∨ -b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ p_539 ∨ -b^{11, 50}_2 c b^{11, 49}_2 ∨ -b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ p_539 ∨ -b^{11, 50}_1 c b^{11, 49}_2 ∨ -b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ p_539 ∨ b^{11, 50}_0 c in DIMACS: 11531 -11532 11533 539 -11534 0 11531 -11532 11533 539 -11535 0 11531 -11532 11533 539 11536 0 c 1-1 --> 0 c (-b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ b^{11, 49}_0 ∧ -p_539) -> (-b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ -b^{11, 50}_0) c in CNF: c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ p_539 ∨ -b^{11, 50}_2 c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ p_539 ∨ -b^{11, 50}_1 c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ p_539 ∨ -b^{11, 50}_0 c in DIMACS: 11531 11532 -11533 539 -11534 0 11531 11532 -11533 539 -11535 0 11531 11532 -11533 539 -11536 0 c 0-1 --> -1 c (-b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ -b^{11, 49}_0 ∧ -p_539) -> ( b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ b^{11, 50}_0) c in CNF: c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ p_539 ∨ b^{11, 50}_2 c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ p_539 ∨ -b^{11, 50}_1 c b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ p_539 ∨ b^{11, 50}_0 c in DIMACS: 11531 11532 11533 539 11534 0 11531 11532 11533 539 -11535 0 11531 11532 11533 539 11536 0 c -1-1 --> -2 c ( b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ b^{11, 49}_0 ∧ -p_539) -> ( b^{11, 50}_2 ∧ b^{11, 50}_1 ∧ -b^{11, 50}_0) c in CNF: c -b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ p_539 ∨ b^{11, 50}_2 c -b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ p_539 ∨ b^{11, 50}_1 c -b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ p_539 ∨ -b^{11, 50}_0 c in DIMACS: -11531 11532 -11533 539 11534 0 -11531 11532 -11533 539 11535 0 -11531 11532 -11533 539 -11536 0 c -2-1 --> break c ( b^{11, 49}_2 ∧ b^{11, 49}_1 ∧ -b^{11, 49}_0 ∧ -p_539) -> break c in CNF: c -b^{11, 49}_2 ∨ -b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ p_539 ∨ break c in DIMACS: -11531 -11532 11533 539 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 49}_2 ∧ -b^{11, 49}_1 ∧ -b^{11, 49}_0 ∧ true) c in CNF: c -b^{11, 49}_2 ∨ b^{11, 49}_1 ∨ b^{11, 49}_0 ∨ false c in DIMACS: -11531 11532 11533 0 c 3 does not represent an automaton state. c -(-b^{11, 49}_2 ∧ b^{11, 49}_1 ∧ b^{11, 49}_0 ∧ true) c in CNF: c b^{11, 49}_2 ∨ -b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ false c in DIMACS: 11531 -11532 -11533 0 c -3 does not represent an automaton state. c -( b^{11, 49}_2 ∧ b^{11, 49}_1 ∧ b^{11, 49}_0 ∧ true) c in CNF: c -b^{11, 49}_2 ∨ -b^{11, 49}_1 ∨ -b^{11, 49}_0 ∨ false c in DIMACS: -11531 -11532 -11533 0 c i = 50 c -2+1 --> -1 c ( b^{11, 50}_2 ∧ b^{11, 50}_1 ∧ -b^{11, 50}_0 ∧ p_550) -> ( b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ b^{11, 51}_0) c in CNF: c -b^{11, 50}_2 ∨ -b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ -p_550 ∨ b^{11, 51}_2 c -b^{11, 50}_2 ∨ -b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ -p_550 ∨ -b^{11, 51}_1 c -b^{11, 50}_2 ∨ -b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ -p_550 ∨ b^{11, 51}_0 c in DIMACS: -11534 -11535 11536 -550 11537 0 -11534 -11535 11536 -550 -11538 0 -11534 -11535 11536 -550 11539 0 c -1+1 --> 0 c ( b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ b^{11, 50}_0 ∧ p_550) -> (-b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ -b^{11, 51}_0) c in CNF: c -b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ -p_550 ∨ -b^{11, 51}_2 c -b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ -p_550 ∨ -b^{11, 51}_1 c -b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ -p_550 ∨ -b^{11, 51}_0 c in DIMACS: -11534 11535 -11536 -550 -11537 0 -11534 11535 -11536 -550 -11538 0 -11534 11535 -11536 -550 -11539 0 c 0+1 --> 1 c (-b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ -b^{11, 50}_0 ∧ p_550) -> (-b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ b^{11, 51}_0) c in CNF: c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ -p_550 ∨ -b^{11, 51}_2 c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ -p_550 ∨ -b^{11, 51}_1 c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ -p_550 ∨ b^{11, 51}_0 c in DIMACS: 11534 11535 11536 -550 -11537 0 11534 11535 11536 -550 -11538 0 11534 11535 11536 -550 11539 0 c 1+1 --> 2 c (-b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ b^{11, 50}_0 ∧ p_550) -> (-b^{11, 51}_2 ∧ b^{11, 51}_1 ∧ -b^{11, 51}_0) c in CNF: c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ -p_550 ∨ -b^{11, 51}_2 c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ -p_550 ∨ b^{11, 51}_1 c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ -p_550 ∨ -b^{11, 51}_0 c in DIMACS: 11534 11535 -11536 -550 -11537 0 11534 11535 -11536 -550 11538 0 11534 11535 -11536 -550 -11539 0 c 2+1 --> break c (-b^{11, 50}_2 ∧ b^{11, 50}_1 ∧ -b^{11, 50}_0 ∧ p_550) -> break c in CNF: c b^{11, 50}_2 ∨ -b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ -p_550 ∨ break c in DIMACS: 11534 -11535 11536 -550 1162 0 c 2-1 --> 1 c (-b^{11, 50}_2 ∧ b^{11, 50}_1 ∧ -b^{11, 50}_0 ∧ -p_550) -> (-b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ b^{11, 51}_0) c in CNF: c b^{11, 50}_2 ∨ -b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ p_550 ∨ -b^{11, 51}_2 c b^{11, 50}_2 ∨ -b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ p_550 ∨ -b^{11, 51}_1 c b^{11, 50}_2 ∨ -b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ p_550 ∨ b^{11, 51}_0 c in DIMACS: 11534 -11535 11536 550 -11537 0 11534 -11535 11536 550 -11538 0 11534 -11535 11536 550 11539 0 c 1-1 --> 0 c (-b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ b^{11, 50}_0 ∧ -p_550) -> (-b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ -b^{11, 51}_0) c in CNF: c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ p_550 ∨ -b^{11, 51}_2 c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ p_550 ∨ -b^{11, 51}_1 c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ p_550 ∨ -b^{11, 51}_0 c in DIMACS: 11534 11535 -11536 550 -11537 0 11534 11535 -11536 550 -11538 0 11534 11535 -11536 550 -11539 0 c 0-1 --> -1 c (-b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ -b^{11, 50}_0 ∧ -p_550) -> ( b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ b^{11, 51}_0) c in CNF: c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ p_550 ∨ b^{11, 51}_2 c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ p_550 ∨ -b^{11, 51}_1 c b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ p_550 ∨ b^{11, 51}_0 c in DIMACS: 11534 11535 11536 550 11537 0 11534 11535 11536 550 -11538 0 11534 11535 11536 550 11539 0 c -1-1 --> -2 c ( b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ b^{11, 50}_0 ∧ -p_550) -> ( b^{11, 51}_2 ∧ b^{11, 51}_1 ∧ -b^{11, 51}_0) c in CNF: c -b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ p_550 ∨ b^{11, 51}_2 c -b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ p_550 ∨ b^{11, 51}_1 c -b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ p_550 ∨ -b^{11, 51}_0 c in DIMACS: -11534 11535 -11536 550 11537 0 -11534 11535 -11536 550 11538 0 -11534 11535 -11536 550 -11539 0 c -2-1 --> break c ( b^{11, 50}_2 ∧ b^{11, 50}_1 ∧ -b^{11, 50}_0 ∧ -p_550) -> break c in CNF: c -b^{11, 50}_2 ∨ -b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ p_550 ∨ break c in DIMACS: -11534 -11535 11536 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 50}_2 ∧ -b^{11, 50}_1 ∧ -b^{11, 50}_0 ∧ true) c in CNF: c -b^{11, 50}_2 ∨ b^{11, 50}_1 ∨ b^{11, 50}_0 ∨ false c in DIMACS: -11534 11535 11536 0 c 3 does not represent an automaton state. c -(-b^{11, 50}_2 ∧ b^{11, 50}_1 ∧ b^{11, 50}_0 ∧ true) c in CNF: c b^{11, 50}_2 ∨ -b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ false c in DIMACS: 11534 -11535 -11536 0 c -3 does not represent an automaton state. c -( b^{11, 50}_2 ∧ b^{11, 50}_1 ∧ b^{11, 50}_0 ∧ true) c in CNF: c -b^{11, 50}_2 ∨ -b^{11, 50}_1 ∨ -b^{11, 50}_0 ∨ false c in DIMACS: -11534 -11535 -11536 0 c i = 51 c -2+1 --> -1 c ( b^{11, 51}_2 ∧ b^{11, 51}_1 ∧ -b^{11, 51}_0 ∧ p_561) -> ( b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ b^{11, 52}_0) c in CNF: c -b^{11, 51}_2 ∨ -b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ -p_561 ∨ b^{11, 52}_2 c -b^{11, 51}_2 ∨ -b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ -p_561 ∨ -b^{11, 52}_1 c -b^{11, 51}_2 ∨ -b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ -p_561 ∨ b^{11, 52}_0 c in DIMACS: -11537 -11538 11539 -561 11540 0 -11537 -11538 11539 -561 -11541 0 -11537 -11538 11539 -561 11542 0 c -1+1 --> 0 c ( b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ b^{11, 51}_0 ∧ p_561) -> (-b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ -b^{11, 52}_0) c in CNF: c -b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ -p_561 ∨ -b^{11, 52}_2 c -b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ -p_561 ∨ -b^{11, 52}_1 c -b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ -p_561 ∨ -b^{11, 52}_0 c in DIMACS: -11537 11538 -11539 -561 -11540 0 -11537 11538 -11539 -561 -11541 0 -11537 11538 -11539 -561 -11542 0 c 0+1 --> 1 c (-b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ -b^{11, 51}_0 ∧ p_561) -> (-b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ b^{11, 52}_0) c in CNF: c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ -p_561 ∨ -b^{11, 52}_2 c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ -p_561 ∨ -b^{11, 52}_1 c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ -p_561 ∨ b^{11, 52}_0 c in DIMACS: 11537 11538 11539 -561 -11540 0 11537 11538 11539 -561 -11541 0 11537 11538 11539 -561 11542 0 c 1+1 --> 2 c (-b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ b^{11, 51}_0 ∧ p_561) -> (-b^{11, 52}_2 ∧ b^{11, 52}_1 ∧ -b^{11, 52}_0) c in CNF: c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ -p_561 ∨ -b^{11, 52}_2 c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ -p_561 ∨ b^{11, 52}_1 c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ -p_561 ∨ -b^{11, 52}_0 c in DIMACS: 11537 11538 -11539 -561 -11540 0 11537 11538 -11539 -561 11541 0 11537 11538 -11539 -561 -11542 0 c 2+1 --> break c (-b^{11, 51}_2 ∧ b^{11, 51}_1 ∧ -b^{11, 51}_0 ∧ p_561) -> break c in CNF: c b^{11, 51}_2 ∨ -b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ -p_561 ∨ break c in DIMACS: 11537 -11538 11539 -561 1162 0 c 2-1 --> 1 c (-b^{11, 51}_2 ∧ b^{11, 51}_1 ∧ -b^{11, 51}_0 ∧ -p_561) -> (-b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ b^{11, 52}_0) c in CNF: c b^{11, 51}_2 ∨ -b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ p_561 ∨ -b^{11, 52}_2 c b^{11, 51}_2 ∨ -b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ p_561 ∨ -b^{11, 52}_1 c b^{11, 51}_2 ∨ -b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ p_561 ∨ b^{11, 52}_0 c in DIMACS: 11537 -11538 11539 561 -11540 0 11537 -11538 11539 561 -11541 0 11537 -11538 11539 561 11542 0 c 1-1 --> 0 c (-b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ b^{11, 51}_0 ∧ -p_561) -> (-b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ -b^{11, 52}_0) c in CNF: c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ p_561 ∨ -b^{11, 52}_2 c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ p_561 ∨ -b^{11, 52}_1 c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ p_561 ∨ -b^{11, 52}_0 c in DIMACS: 11537 11538 -11539 561 -11540 0 11537 11538 -11539 561 -11541 0 11537 11538 -11539 561 -11542 0 c 0-1 --> -1 c (-b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ -b^{11, 51}_0 ∧ -p_561) -> ( b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ b^{11, 52}_0) c in CNF: c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ p_561 ∨ b^{11, 52}_2 c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ p_561 ∨ -b^{11, 52}_1 c b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ p_561 ∨ b^{11, 52}_0 c in DIMACS: 11537 11538 11539 561 11540 0 11537 11538 11539 561 -11541 0 11537 11538 11539 561 11542 0 c -1-1 --> -2 c ( b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ b^{11, 51}_0 ∧ -p_561) -> ( b^{11, 52}_2 ∧ b^{11, 52}_1 ∧ -b^{11, 52}_0) c in CNF: c -b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ p_561 ∨ b^{11, 52}_2 c -b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ p_561 ∨ b^{11, 52}_1 c -b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ p_561 ∨ -b^{11, 52}_0 c in DIMACS: -11537 11538 -11539 561 11540 0 -11537 11538 -11539 561 11541 0 -11537 11538 -11539 561 -11542 0 c -2-1 --> break c ( b^{11, 51}_2 ∧ b^{11, 51}_1 ∧ -b^{11, 51}_0 ∧ -p_561) -> break c in CNF: c -b^{11, 51}_2 ∨ -b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ p_561 ∨ break c in DIMACS: -11537 -11538 11539 561 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 51}_2 ∧ -b^{11, 51}_1 ∧ -b^{11, 51}_0 ∧ true) c in CNF: c -b^{11, 51}_2 ∨ b^{11, 51}_1 ∨ b^{11, 51}_0 ∨ false c in DIMACS: -11537 11538 11539 0 c 3 does not represent an automaton state. c -(-b^{11, 51}_2 ∧ b^{11, 51}_1 ∧ b^{11, 51}_0 ∧ true) c in CNF: c b^{11, 51}_2 ∨ -b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ false c in DIMACS: 11537 -11538 -11539 0 c -3 does not represent an automaton state. c -( b^{11, 51}_2 ∧ b^{11, 51}_1 ∧ b^{11, 51}_0 ∧ true) c in CNF: c -b^{11, 51}_2 ∨ -b^{11, 51}_1 ∨ -b^{11, 51}_0 ∨ false c in DIMACS: -11537 -11538 -11539 0 c i = 52 c -2+1 --> -1 c ( b^{11, 52}_2 ∧ b^{11, 52}_1 ∧ -b^{11, 52}_0 ∧ p_572) -> ( b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ b^{11, 53}_0) c in CNF: c -b^{11, 52}_2 ∨ -b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ -p_572 ∨ b^{11, 53}_2 c -b^{11, 52}_2 ∨ -b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ -p_572 ∨ -b^{11, 53}_1 c -b^{11, 52}_2 ∨ -b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ -p_572 ∨ b^{11, 53}_0 c in DIMACS: -11540 -11541 11542 -572 11543 0 -11540 -11541 11542 -572 -11544 0 -11540 -11541 11542 -572 11545 0 c -1+1 --> 0 c ( b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ b^{11, 52}_0 ∧ p_572) -> (-b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ -b^{11, 53}_0) c in CNF: c -b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ -p_572 ∨ -b^{11, 53}_2 c -b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ -p_572 ∨ -b^{11, 53}_1 c -b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ -p_572 ∨ -b^{11, 53}_0 c in DIMACS: -11540 11541 -11542 -572 -11543 0 -11540 11541 -11542 -572 -11544 0 -11540 11541 -11542 -572 -11545 0 c 0+1 --> 1 c (-b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ -b^{11, 52}_0 ∧ p_572) -> (-b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ b^{11, 53}_0) c in CNF: c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ -p_572 ∨ -b^{11, 53}_2 c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ -p_572 ∨ -b^{11, 53}_1 c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ -p_572 ∨ b^{11, 53}_0 c in DIMACS: 11540 11541 11542 -572 -11543 0 11540 11541 11542 -572 -11544 0 11540 11541 11542 -572 11545 0 c 1+1 --> 2 c (-b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ b^{11, 52}_0 ∧ p_572) -> (-b^{11, 53}_2 ∧ b^{11, 53}_1 ∧ -b^{11, 53}_0) c in CNF: c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ -p_572 ∨ -b^{11, 53}_2 c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ -p_572 ∨ b^{11, 53}_1 c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ -p_572 ∨ -b^{11, 53}_0 c in DIMACS: 11540 11541 -11542 -572 -11543 0 11540 11541 -11542 -572 11544 0 11540 11541 -11542 -572 -11545 0 c 2+1 --> break c (-b^{11, 52}_2 ∧ b^{11, 52}_1 ∧ -b^{11, 52}_0 ∧ p_572) -> break c in CNF: c b^{11, 52}_2 ∨ -b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ -p_572 ∨ break c in DIMACS: 11540 -11541 11542 -572 1162 0 c 2-1 --> 1 c (-b^{11, 52}_2 ∧ b^{11, 52}_1 ∧ -b^{11, 52}_0 ∧ -p_572) -> (-b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ b^{11, 53}_0) c in CNF: c b^{11, 52}_2 ∨ -b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ p_572 ∨ -b^{11, 53}_2 c b^{11, 52}_2 ∨ -b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ p_572 ∨ -b^{11, 53}_1 c b^{11, 52}_2 ∨ -b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ p_572 ∨ b^{11, 53}_0 c in DIMACS: 11540 -11541 11542 572 -11543 0 11540 -11541 11542 572 -11544 0 11540 -11541 11542 572 11545 0 c 1-1 --> 0 c (-b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ b^{11, 52}_0 ∧ -p_572) -> (-b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ -b^{11, 53}_0) c in CNF: c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ p_572 ∨ -b^{11, 53}_2 c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ p_572 ∨ -b^{11, 53}_1 c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ p_572 ∨ -b^{11, 53}_0 c in DIMACS: 11540 11541 -11542 572 -11543 0 11540 11541 -11542 572 -11544 0 11540 11541 -11542 572 -11545 0 c 0-1 --> -1 c (-b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ -b^{11, 52}_0 ∧ -p_572) -> ( b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ b^{11, 53}_0) c in CNF: c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ p_572 ∨ b^{11, 53}_2 c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ p_572 ∨ -b^{11, 53}_1 c b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ p_572 ∨ b^{11, 53}_0 c in DIMACS: 11540 11541 11542 572 11543 0 11540 11541 11542 572 -11544 0 11540 11541 11542 572 11545 0 c -1-1 --> -2 c ( b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ b^{11, 52}_0 ∧ -p_572) -> ( b^{11, 53}_2 ∧ b^{11, 53}_1 ∧ -b^{11, 53}_0) c in CNF: c -b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ p_572 ∨ b^{11, 53}_2 c -b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ p_572 ∨ b^{11, 53}_1 c -b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ p_572 ∨ -b^{11, 53}_0 c in DIMACS: -11540 11541 -11542 572 11543 0 -11540 11541 -11542 572 11544 0 -11540 11541 -11542 572 -11545 0 c -2-1 --> break c ( b^{11, 52}_2 ∧ b^{11, 52}_1 ∧ -b^{11, 52}_0 ∧ -p_572) -> break c in CNF: c -b^{11, 52}_2 ∨ -b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ p_572 ∨ break c in DIMACS: -11540 -11541 11542 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 52}_2 ∧ -b^{11, 52}_1 ∧ -b^{11, 52}_0 ∧ true) c in CNF: c -b^{11, 52}_2 ∨ b^{11, 52}_1 ∨ b^{11, 52}_0 ∨ false c in DIMACS: -11540 11541 11542 0 c 3 does not represent an automaton state. c -(-b^{11, 52}_2 ∧ b^{11, 52}_1 ∧ b^{11, 52}_0 ∧ true) c in CNF: c b^{11, 52}_2 ∨ -b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ false c in DIMACS: 11540 -11541 -11542 0 c -3 does not represent an automaton state. c -( b^{11, 52}_2 ∧ b^{11, 52}_1 ∧ b^{11, 52}_0 ∧ true) c in CNF: c -b^{11, 52}_2 ∨ -b^{11, 52}_1 ∨ -b^{11, 52}_0 ∨ false c in DIMACS: -11540 -11541 -11542 0 c i = 53 c -2+1 --> -1 c ( b^{11, 53}_2 ∧ b^{11, 53}_1 ∧ -b^{11, 53}_0 ∧ p_583) -> ( b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ b^{11, 54}_0) c in CNF: c -b^{11, 53}_2 ∨ -b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ -p_583 ∨ b^{11, 54}_2 c -b^{11, 53}_2 ∨ -b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ -p_583 ∨ -b^{11, 54}_1 c -b^{11, 53}_2 ∨ -b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ -p_583 ∨ b^{11, 54}_0 c in DIMACS: -11543 -11544 11545 -583 11546 0 -11543 -11544 11545 -583 -11547 0 -11543 -11544 11545 -583 11548 0 c -1+1 --> 0 c ( b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ b^{11, 53}_0 ∧ p_583) -> (-b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ -b^{11, 54}_0) c in CNF: c -b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ -p_583 ∨ -b^{11, 54}_2 c -b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ -p_583 ∨ -b^{11, 54}_1 c -b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ -p_583 ∨ -b^{11, 54}_0 c in DIMACS: -11543 11544 -11545 -583 -11546 0 -11543 11544 -11545 -583 -11547 0 -11543 11544 -11545 -583 -11548 0 c 0+1 --> 1 c (-b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ -b^{11, 53}_0 ∧ p_583) -> (-b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ b^{11, 54}_0) c in CNF: c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ -p_583 ∨ -b^{11, 54}_2 c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ -p_583 ∨ -b^{11, 54}_1 c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ -p_583 ∨ b^{11, 54}_0 c in DIMACS: 11543 11544 11545 -583 -11546 0 11543 11544 11545 -583 -11547 0 11543 11544 11545 -583 11548 0 c 1+1 --> 2 c (-b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ b^{11, 53}_0 ∧ p_583) -> (-b^{11, 54}_2 ∧ b^{11, 54}_1 ∧ -b^{11, 54}_0) c in CNF: c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ -p_583 ∨ -b^{11, 54}_2 c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ -p_583 ∨ b^{11, 54}_1 c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ -p_583 ∨ -b^{11, 54}_0 c in DIMACS: 11543 11544 -11545 -583 -11546 0 11543 11544 -11545 -583 11547 0 11543 11544 -11545 -583 -11548 0 c 2+1 --> break c (-b^{11, 53}_2 ∧ b^{11, 53}_1 ∧ -b^{11, 53}_0 ∧ p_583) -> break c in CNF: c b^{11, 53}_2 ∨ -b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ -p_583 ∨ break c in DIMACS: 11543 -11544 11545 -583 1162 0 c 2-1 --> 1 c (-b^{11, 53}_2 ∧ b^{11, 53}_1 ∧ -b^{11, 53}_0 ∧ -p_583) -> (-b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ b^{11, 54}_0) c in CNF: c b^{11, 53}_2 ∨ -b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ p_583 ∨ -b^{11, 54}_2 c b^{11, 53}_2 ∨ -b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ p_583 ∨ -b^{11, 54}_1 c b^{11, 53}_2 ∨ -b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ p_583 ∨ b^{11, 54}_0 c in DIMACS: 11543 -11544 11545 583 -11546 0 11543 -11544 11545 583 -11547 0 11543 -11544 11545 583 11548 0 c 1-1 --> 0 c (-b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ b^{11, 53}_0 ∧ -p_583) -> (-b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ -b^{11, 54}_0) c in CNF: c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ p_583 ∨ -b^{11, 54}_2 c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ p_583 ∨ -b^{11, 54}_1 c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ p_583 ∨ -b^{11, 54}_0 c in DIMACS: 11543 11544 -11545 583 -11546 0 11543 11544 -11545 583 -11547 0 11543 11544 -11545 583 -11548 0 c 0-1 --> -1 c (-b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ -b^{11, 53}_0 ∧ -p_583) -> ( b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ b^{11, 54}_0) c in CNF: c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ p_583 ∨ b^{11, 54}_2 c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ p_583 ∨ -b^{11, 54}_1 c b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ p_583 ∨ b^{11, 54}_0 c in DIMACS: 11543 11544 11545 583 11546 0 11543 11544 11545 583 -11547 0 11543 11544 11545 583 11548 0 c -1-1 --> -2 c ( b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ b^{11, 53}_0 ∧ -p_583) -> ( b^{11, 54}_2 ∧ b^{11, 54}_1 ∧ -b^{11, 54}_0) c in CNF: c -b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ p_583 ∨ b^{11, 54}_2 c -b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ p_583 ∨ b^{11, 54}_1 c -b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ p_583 ∨ -b^{11, 54}_0 c in DIMACS: -11543 11544 -11545 583 11546 0 -11543 11544 -11545 583 11547 0 -11543 11544 -11545 583 -11548 0 c -2-1 --> break c ( b^{11, 53}_2 ∧ b^{11, 53}_1 ∧ -b^{11, 53}_0 ∧ -p_583) -> break c in CNF: c -b^{11, 53}_2 ∨ -b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ p_583 ∨ break c in DIMACS: -11543 -11544 11545 583 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 53}_2 ∧ -b^{11, 53}_1 ∧ -b^{11, 53}_0 ∧ true) c in CNF: c -b^{11, 53}_2 ∨ b^{11, 53}_1 ∨ b^{11, 53}_0 ∨ false c in DIMACS: -11543 11544 11545 0 c 3 does not represent an automaton state. c -(-b^{11, 53}_2 ∧ b^{11, 53}_1 ∧ b^{11, 53}_0 ∧ true) c in CNF: c b^{11, 53}_2 ∨ -b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ false c in DIMACS: 11543 -11544 -11545 0 c -3 does not represent an automaton state. c -( b^{11, 53}_2 ∧ b^{11, 53}_1 ∧ b^{11, 53}_0 ∧ true) c in CNF: c -b^{11, 53}_2 ∨ -b^{11, 53}_1 ∨ -b^{11, 53}_0 ∨ false c in DIMACS: -11543 -11544 -11545 0 c i = 54 c -2+1 --> -1 c ( b^{11, 54}_2 ∧ b^{11, 54}_1 ∧ -b^{11, 54}_0 ∧ p_594) -> ( b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ b^{11, 55}_0) c in CNF: c -b^{11, 54}_2 ∨ -b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ -p_594 ∨ b^{11, 55}_2 c -b^{11, 54}_2 ∨ -b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ -p_594 ∨ -b^{11, 55}_1 c -b^{11, 54}_2 ∨ -b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ -p_594 ∨ b^{11, 55}_0 c in DIMACS: -11546 -11547 11548 -594 11549 0 -11546 -11547 11548 -594 -11550 0 -11546 -11547 11548 -594 11551 0 c -1+1 --> 0 c ( b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ b^{11, 54}_0 ∧ p_594) -> (-b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ -b^{11, 55}_0) c in CNF: c -b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ -p_594 ∨ -b^{11, 55}_2 c -b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ -p_594 ∨ -b^{11, 55}_1 c -b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ -p_594 ∨ -b^{11, 55}_0 c in DIMACS: -11546 11547 -11548 -594 -11549 0 -11546 11547 -11548 -594 -11550 0 -11546 11547 -11548 -594 -11551 0 c 0+1 --> 1 c (-b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ -b^{11, 54}_0 ∧ p_594) -> (-b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ b^{11, 55}_0) c in CNF: c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ -p_594 ∨ -b^{11, 55}_2 c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ -p_594 ∨ -b^{11, 55}_1 c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ -p_594 ∨ b^{11, 55}_0 c in DIMACS: 11546 11547 11548 -594 -11549 0 11546 11547 11548 -594 -11550 0 11546 11547 11548 -594 11551 0 c 1+1 --> 2 c (-b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ b^{11, 54}_0 ∧ p_594) -> (-b^{11, 55}_2 ∧ b^{11, 55}_1 ∧ -b^{11, 55}_0) c in CNF: c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ -p_594 ∨ -b^{11, 55}_2 c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ -p_594 ∨ b^{11, 55}_1 c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ -p_594 ∨ -b^{11, 55}_0 c in DIMACS: 11546 11547 -11548 -594 -11549 0 11546 11547 -11548 -594 11550 0 11546 11547 -11548 -594 -11551 0 c 2+1 --> break c (-b^{11, 54}_2 ∧ b^{11, 54}_1 ∧ -b^{11, 54}_0 ∧ p_594) -> break c in CNF: c b^{11, 54}_2 ∨ -b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ -p_594 ∨ break c in DIMACS: 11546 -11547 11548 -594 1162 0 c 2-1 --> 1 c (-b^{11, 54}_2 ∧ b^{11, 54}_1 ∧ -b^{11, 54}_0 ∧ -p_594) -> (-b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ b^{11, 55}_0) c in CNF: c b^{11, 54}_2 ∨ -b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ p_594 ∨ -b^{11, 55}_2 c b^{11, 54}_2 ∨ -b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ p_594 ∨ -b^{11, 55}_1 c b^{11, 54}_2 ∨ -b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ p_594 ∨ b^{11, 55}_0 c in DIMACS: 11546 -11547 11548 594 -11549 0 11546 -11547 11548 594 -11550 0 11546 -11547 11548 594 11551 0 c 1-1 --> 0 c (-b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ b^{11, 54}_0 ∧ -p_594) -> (-b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ -b^{11, 55}_0) c in CNF: c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ p_594 ∨ -b^{11, 55}_2 c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ p_594 ∨ -b^{11, 55}_1 c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ p_594 ∨ -b^{11, 55}_0 c in DIMACS: 11546 11547 -11548 594 -11549 0 11546 11547 -11548 594 -11550 0 11546 11547 -11548 594 -11551 0 c 0-1 --> -1 c (-b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ -b^{11, 54}_0 ∧ -p_594) -> ( b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ b^{11, 55}_0) c in CNF: c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ p_594 ∨ b^{11, 55}_2 c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ p_594 ∨ -b^{11, 55}_1 c b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ p_594 ∨ b^{11, 55}_0 c in DIMACS: 11546 11547 11548 594 11549 0 11546 11547 11548 594 -11550 0 11546 11547 11548 594 11551 0 c -1-1 --> -2 c ( b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ b^{11, 54}_0 ∧ -p_594) -> ( b^{11, 55}_2 ∧ b^{11, 55}_1 ∧ -b^{11, 55}_0) c in CNF: c -b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ p_594 ∨ b^{11, 55}_2 c -b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ p_594 ∨ b^{11, 55}_1 c -b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ p_594 ∨ -b^{11, 55}_0 c in DIMACS: -11546 11547 -11548 594 11549 0 -11546 11547 -11548 594 11550 0 -11546 11547 -11548 594 -11551 0 c -2-1 --> break c ( b^{11, 54}_2 ∧ b^{11, 54}_1 ∧ -b^{11, 54}_0 ∧ -p_594) -> break c in CNF: c -b^{11, 54}_2 ∨ -b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ p_594 ∨ break c in DIMACS: -11546 -11547 11548 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 54}_2 ∧ -b^{11, 54}_1 ∧ -b^{11, 54}_0 ∧ true) c in CNF: c -b^{11, 54}_2 ∨ b^{11, 54}_1 ∨ b^{11, 54}_0 ∨ false c in DIMACS: -11546 11547 11548 0 c 3 does not represent an automaton state. c -(-b^{11, 54}_2 ∧ b^{11, 54}_1 ∧ b^{11, 54}_0 ∧ true) c in CNF: c b^{11, 54}_2 ∨ -b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ false c in DIMACS: 11546 -11547 -11548 0 c -3 does not represent an automaton state. c -( b^{11, 54}_2 ∧ b^{11, 54}_1 ∧ b^{11, 54}_0 ∧ true) c in CNF: c -b^{11, 54}_2 ∨ -b^{11, 54}_1 ∨ -b^{11, 54}_0 ∨ false c in DIMACS: -11546 -11547 -11548 0 c i = 55 c -2+1 --> -1 c ( b^{11, 55}_2 ∧ b^{11, 55}_1 ∧ -b^{11, 55}_0 ∧ p_605) -> ( b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ b^{11, 56}_0) c in CNF: c -b^{11, 55}_2 ∨ -b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ -p_605 ∨ b^{11, 56}_2 c -b^{11, 55}_2 ∨ -b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ -p_605 ∨ -b^{11, 56}_1 c -b^{11, 55}_2 ∨ -b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ -p_605 ∨ b^{11, 56}_0 c in DIMACS: -11549 -11550 11551 -605 11552 0 -11549 -11550 11551 -605 -11553 0 -11549 -11550 11551 -605 11554 0 c -1+1 --> 0 c ( b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ b^{11, 55}_0 ∧ p_605) -> (-b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ -b^{11, 56}_0) c in CNF: c -b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ -p_605 ∨ -b^{11, 56}_2 c -b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ -p_605 ∨ -b^{11, 56}_1 c -b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ -p_605 ∨ -b^{11, 56}_0 c in DIMACS: -11549 11550 -11551 -605 -11552 0 -11549 11550 -11551 -605 -11553 0 -11549 11550 -11551 -605 -11554 0 c 0+1 --> 1 c (-b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ -b^{11, 55}_0 ∧ p_605) -> (-b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ b^{11, 56}_0) c in CNF: c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ -p_605 ∨ -b^{11, 56}_2 c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ -p_605 ∨ -b^{11, 56}_1 c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ -p_605 ∨ b^{11, 56}_0 c in DIMACS: 11549 11550 11551 -605 -11552 0 11549 11550 11551 -605 -11553 0 11549 11550 11551 -605 11554 0 c 1+1 --> 2 c (-b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ b^{11, 55}_0 ∧ p_605) -> (-b^{11, 56}_2 ∧ b^{11, 56}_1 ∧ -b^{11, 56}_0) c in CNF: c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ -p_605 ∨ -b^{11, 56}_2 c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ -p_605 ∨ b^{11, 56}_1 c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ -p_605 ∨ -b^{11, 56}_0 c in DIMACS: 11549 11550 -11551 -605 -11552 0 11549 11550 -11551 -605 11553 0 11549 11550 -11551 -605 -11554 0 c 2+1 --> break c (-b^{11, 55}_2 ∧ b^{11, 55}_1 ∧ -b^{11, 55}_0 ∧ p_605) -> break c in CNF: c b^{11, 55}_2 ∨ -b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ -p_605 ∨ break c in DIMACS: 11549 -11550 11551 -605 1162 0 c 2-1 --> 1 c (-b^{11, 55}_2 ∧ b^{11, 55}_1 ∧ -b^{11, 55}_0 ∧ -p_605) -> (-b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ b^{11, 56}_0) c in CNF: c b^{11, 55}_2 ∨ -b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ p_605 ∨ -b^{11, 56}_2 c b^{11, 55}_2 ∨ -b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ p_605 ∨ -b^{11, 56}_1 c b^{11, 55}_2 ∨ -b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ p_605 ∨ b^{11, 56}_0 c in DIMACS: 11549 -11550 11551 605 -11552 0 11549 -11550 11551 605 -11553 0 11549 -11550 11551 605 11554 0 c 1-1 --> 0 c (-b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ b^{11, 55}_0 ∧ -p_605) -> (-b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ -b^{11, 56}_0) c in CNF: c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ p_605 ∨ -b^{11, 56}_2 c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ p_605 ∨ -b^{11, 56}_1 c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ p_605 ∨ -b^{11, 56}_0 c in DIMACS: 11549 11550 -11551 605 -11552 0 11549 11550 -11551 605 -11553 0 11549 11550 -11551 605 -11554 0 c 0-1 --> -1 c (-b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ -b^{11, 55}_0 ∧ -p_605) -> ( b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ b^{11, 56}_0) c in CNF: c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ p_605 ∨ b^{11, 56}_2 c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ p_605 ∨ -b^{11, 56}_1 c b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ p_605 ∨ b^{11, 56}_0 c in DIMACS: 11549 11550 11551 605 11552 0 11549 11550 11551 605 -11553 0 11549 11550 11551 605 11554 0 c -1-1 --> -2 c ( b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ b^{11, 55}_0 ∧ -p_605) -> ( b^{11, 56}_2 ∧ b^{11, 56}_1 ∧ -b^{11, 56}_0) c in CNF: c -b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ p_605 ∨ b^{11, 56}_2 c -b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ p_605 ∨ b^{11, 56}_1 c -b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ p_605 ∨ -b^{11, 56}_0 c in DIMACS: -11549 11550 -11551 605 11552 0 -11549 11550 -11551 605 11553 0 -11549 11550 -11551 605 -11554 0 c -2-1 --> break c ( b^{11, 55}_2 ∧ b^{11, 55}_1 ∧ -b^{11, 55}_0 ∧ -p_605) -> break c in CNF: c -b^{11, 55}_2 ∨ -b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ p_605 ∨ break c in DIMACS: -11549 -11550 11551 605 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 55}_2 ∧ -b^{11, 55}_1 ∧ -b^{11, 55}_0 ∧ true) c in CNF: c -b^{11, 55}_2 ∨ b^{11, 55}_1 ∨ b^{11, 55}_0 ∨ false c in DIMACS: -11549 11550 11551 0 c 3 does not represent an automaton state. c -(-b^{11, 55}_2 ∧ b^{11, 55}_1 ∧ b^{11, 55}_0 ∧ true) c in CNF: c b^{11, 55}_2 ∨ -b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ false c in DIMACS: 11549 -11550 -11551 0 c -3 does not represent an automaton state. c -( b^{11, 55}_2 ∧ b^{11, 55}_1 ∧ b^{11, 55}_0 ∧ true) c in CNF: c -b^{11, 55}_2 ∨ -b^{11, 55}_1 ∨ -b^{11, 55}_0 ∨ false c in DIMACS: -11549 -11550 -11551 0 c i = 56 c -2+1 --> -1 c ( b^{11, 56}_2 ∧ b^{11, 56}_1 ∧ -b^{11, 56}_0 ∧ p_616) -> ( b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ b^{11, 57}_0) c in CNF: c -b^{11, 56}_2 ∨ -b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ -p_616 ∨ b^{11, 57}_2 c -b^{11, 56}_2 ∨ -b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ -p_616 ∨ -b^{11, 57}_1 c -b^{11, 56}_2 ∨ -b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ -p_616 ∨ b^{11, 57}_0 c in DIMACS: -11552 -11553 11554 -616 11555 0 -11552 -11553 11554 -616 -11556 0 -11552 -11553 11554 -616 11557 0 c -1+1 --> 0 c ( b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ b^{11, 56}_0 ∧ p_616) -> (-b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ -b^{11, 57}_0) c in CNF: c -b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ -p_616 ∨ -b^{11, 57}_2 c -b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ -p_616 ∨ -b^{11, 57}_1 c -b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ -p_616 ∨ -b^{11, 57}_0 c in DIMACS: -11552 11553 -11554 -616 -11555 0 -11552 11553 -11554 -616 -11556 0 -11552 11553 -11554 -616 -11557 0 c 0+1 --> 1 c (-b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ -b^{11, 56}_0 ∧ p_616) -> (-b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ b^{11, 57}_0) c in CNF: c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ -p_616 ∨ -b^{11, 57}_2 c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ -p_616 ∨ -b^{11, 57}_1 c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ -p_616 ∨ b^{11, 57}_0 c in DIMACS: 11552 11553 11554 -616 -11555 0 11552 11553 11554 -616 -11556 0 11552 11553 11554 -616 11557 0 c 1+1 --> 2 c (-b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ b^{11, 56}_0 ∧ p_616) -> (-b^{11, 57}_2 ∧ b^{11, 57}_1 ∧ -b^{11, 57}_0) c in CNF: c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ -p_616 ∨ -b^{11, 57}_2 c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ -p_616 ∨ b^{11, 57}_1 c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ -p_616 ∨ -b^{11, 57}_0 c in DIMACS: 11552 11553 -11554 -616 -11555 0 11552 11553 -11554 -616 11556 0 11552 11553 -11554 -616 -11557 0 c 2+1 --> break c (-b^{11, 56}_2 ∧ b^{11, 56}_1 ∧ -b^{11, 56}_0 ∧ p_616) -> break c in CNF: c b^{11, 56}_2 ∨ -b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ -p_616 ∨ break c in DIMACS: 11552 -11553 11554 -616 1162 0 c 2-1 --> 1 c (-b^{11, 56}_2 ∧ b^{11, 56}_1 ∧ -b^{11, 56}_0 ∧ -p_616) -> (-b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ b^{11, 57}_0) c in CNF: c b^{11, 56}_2 ∨ -b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ p_616 ∨ -b^{11, 57}_2 c b^{11, 56}_2 ∨ -b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ p_616 ∨ -b^{11, 57}_1 c b^{11, 56}_2 ∨ -b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ p_616 ∨ b^{11, 57}_0 c in DIMACS: 11552 -11553 11554 616 -11555 0 11552 -11553 11554 616 -11556 0 11552 -11553 11554 616 11557 0 c 1-1 --> 0 c (-b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ b^{11, 56}_0 ∧ -p_616) -> (-b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ -b^{11, 57}_0) c in CNF: c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ p_616 ∨ -b^{11, 57}_2 c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ p_616 ∨ -b^{11, 57}_1 c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ p_616 ∨ -b^{11, 57}_0 c in DIMACS: 11552 11553 -11554 616 -11555 0 11552 11553 -11554 616 -11556 0 11552 11553 -11554 616 -11557 0 c 0-1 --> -1 c (-b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ -b^{11, 56}_0 ∧ -p_616) -> ( b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ b^{11, 57}_0) c in CNF: c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ p_616 ∨ b^{11, 57}_2 c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ p_616 ∨ -b^{11, 57}_1 c b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ p_616 ∨ b^{11, 57}_0 c in DIMACS: 11552 11553 11554 616 11555 0 11552 11553 11554 616 -11556 0 11552 11553 11554 616 11557 0 c -1-1 --> -2 c ( b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ b^{11, 56}_0 ∧ -p_616) -> ( b^{11, 57}_2 ∧ b^{11, 57}_1 ∧ -b^{11, 57}_0) c in CNF: c -b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ p_616 ∨ b^{11, 57}_2 c -b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ p_616 ∨ b^{11, 57}_1 c -b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ p_616 ∨ -b^{11, 57}_0 c in DIMACS: -11552 11553 -11554 616 11555 0 -11552 11553 -11554 616 11556 0 -11552 11553 -11554 616 -11557 0 c -2-1 --> break c ( b^{11, 56}_2 ∧ b^{11, 56}_1 ∧ -b^{11, 56}_0 ∧ -p_616) -> break c in CNF: c -b^{11, 56}_2 ∨ -b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ p_616 ∨ break c in DIMACS: -11552 -11553 11554 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 56}_2 ∧ -b^{11, 56}_1 ∧ -b^{11, 56}_0 ∧ true) c in CNF: c -b^{11, 56}_2 ∨ b^{11, 56}_1 ∨ b^{11, 56}_0 ∨ false c in DIMACS: -11552 11553 11554 0 c 3 does not represent an automaton state. c -(-b^{11, 56}_2 ∧ b^{11, 56}_1 ∧ b^{11, 56}_0 ∧ true) c in CNF: c b^{11, 56}_2 ∨ -b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ false c in DIMACS: 11552 -11553 -11554 0 c -3 does not represent an automaton state. c -( b^{11, 56}_2 ∧ b^{11, 56}_1 ∧ b^{11, 56}_0 ∧ true) c in CNF: c -b^{11, 56}_2 ∨ -b^{11, 56}_1 ∨ -b^{11, 56}_0 ∨ false c in DIMACS: -11552 -11553 -11554 0 c i = 57 c -2+1 --> -1 c ( b^{11, 57}_2 ∧ b^{11, 57}_1 ∧ -b^{11, 57}_0 ∧ p_627) -> ( b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ b^{11, 58}_0) c in CNF: c -b^{11, 57}_2 ∨ -b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ -p_627 ∨ b^{11, 58}_2 c -b^{11, 57}_2 ∨ -b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ -p_627 ∨ -b^{11, 58}_1 c -b^{11, 57}_2 ∨ -b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ -p_627 ∨ b^{11, 58}_0 c in DIMACS: -11555 -11556 11557 -627 11558 0 -11555 -11556 11557 -627 -11559 0 -11555 -11556 11557 -627 11560 0 c -1+1 --> 0 c ( b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ b^{11, 57}_0 ∧ p_627) -> (-b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ -b^{11, 58}_0) c in CNF: c -b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ -p_627 ∨ -b^{11, 58}_2 c -b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ -p_627 ∨ -b^{11, 58}_1 c -b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ -p_627 ∨ -b^{11, 58}_0 c in DIMACS: -11555 11556 -11557 -627 -11558 0 -11555 11556 -11557 -627 -11559 0 -11555 11556 -11557 -627 -11560 0 c 0+1 --> 1 c (-b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ -b^{11, 57}_0 ∧ p_627) -> (-b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ b^{11, 58}_0) c in CNF: c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ -p_627 ∨ -b^{11, 58}_2 c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ -p_627 ∨ -b^{11, 58}_1 c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ -p_627 ∨ b^{11, 58}_0 c in DIMACS: 11555 11556 11557 -627 -11558 0 11555 11556 11557 -627 -11559 0 11555 11556 11557 -627 11560 0 c 1+1 --> 2 c (-b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ b^{11, 57}_0 ∧ p_627) -> (-b^{11, 58}_2 ∧ b^{11, 58}_1 ∧ -b^{11, 58}_0) c in CNF: c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ -p_627 ∨ -b^{11, 58}_2 c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ -p_627 ∨ b^{11, 58}_1 c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ -p_627 ∨ -b^{11, 58}_0 c in DIMACS: 11555 11556 -11557 -627 -11558 0 11555 11556 -11557 -627 11559 0 11555 11556 -11557 -627 -11560 0 c 2+1 --> break c (-b^{11, 57}_2 ∧ b^{11, 57}_1 ∧ -b^{11, 57}_0 ∧ p_627) -> break c in CNF: c b^{11, 57}_2 ∨ -b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ -p_627 ∨ break c in DIMACS: 11555 -11556 11557 -627 1162 0 c 2-1 --> 1 c (-b^{11, 57}_2 ∧ b^{11, 57}_1 ∧ -b^{11, 57}_0 ∧ -p_627) -> (-b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ b^{11, 58}_0) c in CNF: c b^{11, 57}_2 ∨ -b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ p_627 ∨ -b^{11, 58}_2 c b^{11, 57}_2 ∨ -b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ p_627 ∨ -b^{11, 58}_1 c b^{11, 57}_2 ∨ -b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ p_627 ∨ b^{11, 58}_0 c in DIMACS: 11555 -11556 11557 627 -11558 0 11555 -11556 11557 627 -11559 0 11555 -11556 11557 627 11560 0 c 1-1 --> 0 c (-b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ b^{11, 57}_0 ∧ -p_627) -> (-b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ -b^{11, 58}_0) c in CNF: c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ p_627 ∨ -b^{11, 58}_2 c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ p_627 ∨ -b^{11, 58}_1 c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ p_627 ∨ -b^{11, 58}_0 c in DIMACS: 11555 11556 -11557 627 -11558 0 11555 11556 -11557 627 -11559 0 11555 11556 -11557 627 -11560 0 c 0-1 --> -1 c (-b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ -b^{11, 57}_0 ∧ -p_627) -> ( b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ b^{11, 58}_0) c in CNF: c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ p_627 ∨ b^{11, 58}_2 c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ p_627 ∨ -b^{11, 58}_1 c b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ p_627 ∨ b^{11, 58}_0 c in DIMACS: 11555 11556 11557 627 11558 0 11555 11556 11557 627 -11559 0 11555 11556 11557 627 11560 0 c -1-1 --> -2 c ( b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ b^{11, 57}_0 ∧ -p_627) -> ( b^{11, 58}_2 ∧ b^{11, 58}_1 ∧ -b^{11, 58}_0) c in CNF: c -b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ p_627 ∨ b^{11, 58}_2 c -b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ p_627 ∨ b^{11, 58}_1 c -b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ p_627 ∨ -b^{11, 58}_0 c in DIMACS: -11555 11556 -11557 627 11558 0 -11555 11556 -11557 627 11559 0 -11555 11556 -11557 627 -11560 0 c -2-1 --> break c ( b^{11, 57}_2 ∧ b^{11, 57}_1 ∧ -b^{11, 57}_0 ∧ -p_627) -> break c in CNF: c -b^{11, 57}_2 ∨ -b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ p_627 ∨ break c in DIMACS: -11555 -11556 11557 627 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 57}_2 ∧ -b^{11, 57}_1 ∧ -b^{11, 57}_0 ∧ true) c in CNF: c -b^{11, 57}_2 ∨ b^{11, 57}_1 ∨ b^{11, 57}_0 ∨ false c in DIMACS: -11555 11556 11557 0 c 3 does not represent an automaton state. c -(-b^{11, 57}_2 ∧ b^{11, 57}_1 ∧ b^{11, 57}_0 ∧ true) c in CNF: c b^{11, 57}_2 ∨ -b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ false c in DIMACS: 11555 -11556 -11557 0 c -3 does not represent an automaton state. c -( b^{11, 57}_2 ∧ b^{11, 57}_1 ∧ b^{11, 57}_0 ∧ true) c in CNF: c -b^{11, 57}_2 ∨ -b^{11, 57}_1 ∨ -b^{11, 57}_0 ∨ false c in DIMACS: -11555 -11556 -11557 0 c i = 58 c -2+1 --> -1 c ( b^{11, 58}_2 ∧ b^{11, 58}_1 ∧ -b^{11, 58}_0 ∧ p_638) -> ( b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ b^{11, 59}_0) c in CNF: c -b^{11, 58}_2 ∨ -b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ -p_638 ∨ b^{11, 59}_2 c -b^{11, 58}_2 ∨ -b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ -p_638 ∨ -b^{11, 59}_1 c -b^{11, 58}_2 ∨ -b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ -p_638 ∨ b^{11, 59}_0 c in DIMACS: -11558 -11559 11560 -638 11561 0 -11558 -11559 11560 -638 -11562 0 -11558 -11559 11560 -638 11563 0 c -1+1 --> 0 c ( b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ b^{11, 58}_0 ∧ p_638) -> (-b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ -b^{11, 59}_0) c in CNF: c -b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ -p_638 ∨ -b^{11, 59}_2 c -b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ -p_638 ∨ -b^{11, 59}_1 c -b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ -p_638 ∨ -b^{11, 59}_0 c in DIMACS: -11558 11559 -11560 -638 -11561 0 -11558 11559 -11560 -638 -11562 0 -11558 11559 -11560 -638 -11563 0 c 0+1 --> 1 c (-b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ -b^{11, 58}_0 ∧ p_638) -> (-b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ b^{11, 59}_0) c in CNF: c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ -p_638 ∨ -b^{11, 59}_2 c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ -p_638 ∨ -b^{11, 59}_1 c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ -p_638 ∨ b^{11, 59}_0 c in DIMACS: 11558 11559 11560 -638 -11561 0 11558 11559 11560 -638 -11562 0 11558 11559 11560 -638 11563 0 c 1+1 --> 2 c (-b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ b^{11, 58}_0 ∧ p_638) -> (-b^{11, 59}_2 ∧ b^{11, 59}_1 ∧ -b^{11, 59}_0) c in CNF: c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ -p_638 ∨ -b^{11, 59}_2 c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ -p_638 ∨ b^{11, 59}_1 c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ -p_638 ∨ -b^{11, 59}_0 c in DIMACS: 11558 11559 -11560 -638 -11561 0 11558 11559 -11560 -638 11562 0 11558 11559 -11560 -638 -11563 0 c 2+1 --> break c (-b^{11, 58}_2 ∧ b^{11, 58}_1 ∧ -b^{11, 58}_0 ∧ p_638) -> break c in CNF: c b^{11, 58}_2 ∨ -b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ -p_638 ∨ break c in DIMACS: 11558 -11559 11560 -638 1162 0 c 2-1 --> 1 c (-b^{11, 58}_2 ∧ b^{11, 58}_1 ∧ -b^{11, 58}_0 ∧ -p_638) -> (-b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ b^{11, 59}_0) c in CNF: c b^{11, 58}_2 ∨ -b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ p_638 ∨ -b^{11, 59}_2 c b^{11, 58}_2 ∨ -b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ p_638 ∨ -b^{11, 59}_1 c b^{11, 58}_2 ∨ -b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ p_638 ∨ b^{11, 59}_0 c in DIMACS: 11558 -11559 11560 638 -11561 0 11558 -11559 11560 638 -11562 0 11558 -11559 11560 638 11563 0 c 1-1 --> 0 c (-b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ b^{11, 58}_0 ∧ -p_638) -> (-b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ -b^{11, 59}_0) c in CNF: c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ p_638 ∨ -b^{11, 59}_2 c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ p_638 ∨ -b^{11, 59}_1 c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ p_638 ∨ -b^{11, 59}_0 c in DIMACS: 11558 11559 -11560 638 -11561 0 11558 11559 -11560 638 -11562 0 11558 11559 -11560 638 -11563 0 c 0-1 --> -1 c (-b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ -b^{11, 58}_0 ∧ -p_638) -> ( b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ b^{11, 59}_0) c in CNF: c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ p_638 ∨ b^{11, 59}_2 c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ p_638 ∨ -b^{11, 59}_1 c b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ p_638 ∨ b^{11, 59}_0 c in DIMACS: 11558 11559 11560 638 11561 0 11558 11559 11560 638 -11562 0 11558 11559 11560 638 11563 0 c -1-1 --> -2 c ( b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ b^{11, 58}_0 ∧ -p_638) -> ( b^{11, 59}_2 ∧ b^{11, 59}_1 ∧ -b^{11, 59}_0) c in CNF: c -b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ p_638 ∨ b^{11, 59}_2 c -b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ p_638 ∨ b^{11, 59}_1 c -b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ p_638 ∨ -b^{11, 59}_0 c in DIMACS: -11558 11559 -11560 638 11561 0 -11558 11559 -11560 638 11562 0 -11558 11559 -11560 638 -11563 0 c -2-1 --> break c ( b^{11, 58}_2 ∧ b^{11, 58}_1 ∧ -b^{11, 58}_0 ∧ -p_638) -> break c in CNF: c -b^{11, 58}_2 ∨ -b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ p_638 ∨ break c in DIMACS: -11558 -11559 11560 638 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 58}_2 ∧ -b^{11, 58}_1 ∧ -b^{11, 58}_0 ∧ true) c in CNF: c -b^{11, 58}_2 ∨ b^{11, 58}_1 ∨ b^{11, 58}_0 ∨ false c in DIMACS: -11558 11559 11560 0 c 3 does not represent an automaton state. c -(-b^{11, 58}_2 ∧ b^{11, 58}_1 ∧ b^{11, 58}_0 ∧ true) c in CNF: c b^{11, 58}_2 ∨ -b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ false c in DIMACS: 11558 -11559 -11560 0 c -3 does not represent an automaton state. c -( b^{11, 58}_2 ∧ b^{11, 58}_1 ∧ b^{11, 58}_0 ∧ true) c in CNF: c -b^{11, 58}_2 ∨ -b^{11, 58}_1 ∨ -b^{11, 58}_0 ∨ false c in DIMACS: -11558 -11559 -11560 0 c i = 59 c -2+1 --> -1 c ( b^{11, 59}_2 ∧ b^{11, 59}_1 ∧ -b^{11, 59}_0 ∧ p_649) -> ( b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ b^{11, 60}_0) c in CNF: c -b^{11, 59}_2 ∨ -b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ -p_649 ∨ b^{11, 60}_2 c -b^{11, 59}_2 ∨ -b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ -p_649 ∨ -b^{11, 60}_1 c -b^{11, 59}_2 ∨ -b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ -p_649 ∨ b^{11, 60}_0 c in DIMACS: -11561 -11562 11563 -649 11564 0 -11561 -11562 11563 -649 -11565 0 -11561 -11562 11563 -649 11566 0 c -1+1 --> 0 c ( b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ b^{11, 59}_0 ∧ p_649) -> (-b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ -b^{11, 60}_0) c in CNF: c -b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ -p_649 ∨ -b^{11, 60}_2 c -b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ -p_649 ∨ -b^{11, 60}_1 c -b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ -p_649 ∨ -b^{11, 60}_0 c in DIMACS: -11561 11562 -11563 -649 -11564 0 -11561 11562 -11563 -649 -11565 0 -11561 11562 -11563 -649 -11566 0 c 0+1 --> 1 c (-b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ -b^{11, 59}_0 ∧ p_649) -> (-b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ b^{11, 60}_0) c in CNF: c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ -p_649 ∨ -b^{11, 60}_2 c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ -p_649 ∨ -b^{11, 60}_1 c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ -p_649 ∨ b^{11, 60}_0 c in DIMACS: 11561 11562 11563 -649 -11564 0 11561 11562 11563 -649 -11565 0 11561 11562 11563 -649 11566 0 c 1+1 --> 2 c (-b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ b^{11, 59}_0 ∧ p_649) -> (-b^{11, 60}_2 ∧ b^{11, 60}_1 ∧ -b^{11, 60}_0) c in CNF: c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ -p_649 ∨ -b^{11, 60}_2 c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ -p_649 ∨ b^{11, 60}_1 c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ -p_649 ∨ -b^{11, 60}_0 c in DIMACS: 11561 11562 -11563 -649 -11564 0 11561 11562 -11563 -649 11565 0 11561 11562 -11563 -649 -11566 0 c 2+1 --> break c (-b^{11, 59}_2 ∧ b^{11, 59}_1 ∧ -b^{11, 59}_0 ∧ p_649) -> break c in CNF: c b^{11, 59}_2 ∨ -b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ -p_649 ∨ break c in DIMACS: 11561 -11562 11563 -649 1162 0 c 2-1 --> 1 c (-b^{11, 59}_2 ∧ b^{11, 59}_1 ∧ -b^{11, 59}_0 ∧ -p_649) -> (-b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ b^{11, 60}_0) c in CNF: c b^{11, 59}_2 ∨ -b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ p_649 ∨ -b^{11, 60}_2 c b^{11, 59}_2 ∨ -b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ p_649 ∨ -b^{11, 60}_1 c b^{11, 59}_2 ∨ -b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ p_649 ∨ b^{11, 60}_0 c in DIMACS: 11561 -11562 11563 649 -11564 0 11561 -11562 11563 649 -11565 0 11561 -11562 11563 649 11566 0 c 1-1 --> 0 c (-b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ b^{11, 59}_0 ∧ -p_649) -> (-b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ -b^{11, 60}_0) c in CNF: c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ p_649 ∨ -b^{11, 60}_2 c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ p_649 ∨ -b^{11, 60}_1 c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ p_649 ∨ -b^{11, 60}_0 c in DIMACS: 11561 11562 -11563 649 -11564 0 11561 11562 -11563 649 -11565 0 11561 11562 -11563 649 -11566 0 c 0-1 --> -1 c (-b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ -b^{11, 59}_0 ∧ -p_649) -> ( b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ b^{11, 60}_0) c in CNF: c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ p_649 ∨ b^{11, 60}_2 c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ p_649 ∨ -b^{11, 60}_1 c b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ p_649 ∨ b^{11, 60}_0 c in DIMACS: 11561 11562 11563 649 11564 0 11561 11562 11563 649 -11565 0 11561 11562 11563 649 11566 0 c -1-1 --> -2 c ( b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ b^{11, 59}_0 ∧ -p_649) -> ( b^{11, 60}_2 ∧ b^{11, 60}_1 ∧ -b^{11, 60}_0) c in CNF: c -b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ p_649 ∨ b^{11, 60}_2 c -b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ p_649 ∨ b^{11, 60}_1 c -b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ p_649 ∨ -b^{11, 60}_0 c in DIMACS: -11561 11562 -11563 649 11564 0 -11561 11562 -11563 649 11565 0 -11561 11562 -11563 649 -11566 0 c -2-1 --> break c ( b^{11, 59}_2 ∧ b^{11, 59}_1 ∧ -b^{11, 59}_0 ∧ -p_649) -> break c in CNF: c -b^{11, 59}_2 ∨ -b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ p_649 ∨ break c in DIMACS: -11561 -11562 11563 649 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 59}_2 ∧ -b^{11, 59}_1 ∧ -b^{11, 59}_0 ∧ true) c in CNF: c -b^{11, 59}_2 ∨ b^{11, 59}_1 ∨ b^{11, 59}_0 ∨ false c in DIMACS: -11561 11562 11563 0 c 3 does not represent an automaton state. c -(-b^{11, 59}_2 ∧ b^{11, 59}_1 ∧ b^{11, 59}_0 ∧ true) c in CNF: c b^{11, 59}_2 ∨ -b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ false c in DIMACS: 11561 -11562 -11563 0 c -3 does not represent an automaton state. c -( b^{11, 59}_2 ∧ b^{11, 59}_1 ∧ b^{11, 59}_0 ∧ true) c in CNF: c -b^{11, 59}_2 ∨ -b^{11, 59}_1 ∨ -b^{11, 59}_0 ∨ false c in DIMACS: -11561 -11562 -11563 0 c i = 60 c -2+1 --> -1 c ( b^{11, 60}_2 ∧ b^{11, 60}_1 ∧ -b^{11, 60}_0 ∧ p_660) -> ( b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ b^{11, 61}_0) c in CNF: c -b^{11, 60}_2 ∨ -b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ -p_660 ∨ b^{11, 61}_2 c -b^{11, 60}_2 ∨ -b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ -p_660 ∨ -b^{11, 61}_1 c -b^{11, 60}_2 ∨ -b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ -p_660 ∨ b^{11, 61}_0 c in DIMACS: -11564 -11565 11566 -660 11567 0 -11564 -11565 11566 -660 -11568 0 -11564 -11565 11566 -660 11569 0 c -1+1 --> 0 c ( b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ b^{11, 60}_0 ∧ p_660) -> (-b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ -b^{11, 61}_0) c in CNF: c -b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ -p_660 ∨ -b^{11, 61}_2 c -b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ -p_660 ∨ -b^{11, 61}_1 c -b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ -p_660 ∨ -b^{11, 61}_0 c in DIMACS: -11564 11565 -11566 -660 -11567 0 -11564 11565 -11566 -660 -11568 0 -11564 11565 -11566 -660 -11569 0 c 0+1 --> 1 c (-b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ -b^{11, 60}_0 ∧ p_660) -> (-b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ b^{11, 61}_0) c in CNF: c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ -p_660 ∨ -b^{11, 61}_2 c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ -p_660 ∨ -b^{11, 61}_1 c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ -p_660 ∨ b^{11, 61}_0 c in DIMACS: 11564 11565 11566 -660 -11567 0 11564 11565 11566 -660 -11568 0 11564 11565 11566 -660 11569 0 c 1+1 --> 2 c (-b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ b^{11, 60}_0 ∧ p_660) -> (-b^{11, 61}_2 ∧ b^{11, 61}_1 ∧ -b^{11, 61}_0) c in CNF: c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ -p_660 ∨ -b^{11, 61}_2 c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ -p_660 ∨ b^{11, 61}_1 c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ -p_660 ∨ -b^{11, 61}_0 c in DIMACS: 11564 11565 -11566 -660 -11567 0 11564 11565 -11566 -660 11568 0 11564 11565 -11566 -660 -11569 0 c 2+1 --> break c (-b^{11, 60}_2 ∧ b^{11, 60}_1 ∧ -b^{11, 60}_0 ∧ p_660) -> break c in CNF: c b^{11, 60}_2 ∨ -b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ -p_660 ∨ break c in DIMACS: 11564 -11565 11566 -660 1162 0 c 2-1 --> 1 c (-b^{11, 60}_2 ∧ b^{11, 60}_1 ∧ -b^{11, 60}_0 ∧ -p_660) -> (-b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ b^{11, 61}_0) c in CNF: c b^{11, 60}_2 ∨ -b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ p_660 ∨ -b^{11, 61}_2 c b^{11, 60}_2 ∨ -b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ p_660 ∨ -b^{11, 61}_1 c b^{11, 60}_2 ∨ -b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ p_660 ∨ b^{11, 61}_0 c in DIMACS: 11564 -11565 11566 660 -11567 0 11564 -11565 11566 660 -11568 0 11564 -11565 11566 660 11569 0 c 1-1 --> 0 c (-b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ b^{11, 60}_0 ∧ -p_660) -> (-b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ -b^{11, 61}_0) c in CNF: c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ p_660 ∨ -b^{11, 61}_2 c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ p_660 ∨ -b^{11, 61}_1 c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ p_660 ∨ -b^{11, 61}_0 c in DIMACS: 11564 11565 -11566 660 -11567 0 11564 11565 -11566 660 -11568 0 11564 11565 -11566 660 -11569 0 c 0-1 --> -1 c (-b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ -b^{11, 60}_0 ∧ -p_660) -> ( b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ b^{11, 61}_0) c in CNF: c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ p_660 ∨ b^{11, 61}_2 c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ p_660 ∨ -b^{11, 61}_1 c b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ p_660 ∨ b^{11, 61}_0 c in DIMACS: 11564 11565 11566 660 11567 0 11564 11565 11566 660 -11568 0 11564 11565 11566 660 11569 0 c -1-1 --> -2 c ( b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ b^{11, 60}_0 ∧ -p_660) -> ( b^{11, 61}_2 ∧ b^{11, 61}_1 ∧ -b^{11, 61}_0) c in CNF: c -b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ p_660 ∨ b^{11, 61}_2 c -b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ p_660 ∨ b^{11, 61}_1 c -b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ p_660 ∨ -b^{11, 61}_0 c in DIMACS: -11564 11565 -11566 660 11567 0 -11564 11565 -11566 660 11568 0 -11564 11565 -11566 660 -11569 0 c -2-1 --> break c ( b^{11, 60}_2 ∧ b^{11, 60}_1 ∧ -b^{11, 60}_0 ∧ -p_660) -> break c in CNF: c -b^{11, 60}_2 ∨ -b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ p_660 ∨ break c in DIMACS: -11564 -11565 11566 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 60}_2 ∧ -b^{11, 60}_1 ∧ -b^{11, 60}_0 ∧ true) c in CNF: c -b^{11, 60}_2 ∨ b^{11, 60}_1 ∨ b^{11, 60}_0 ∨ false c in DIMACS: -11564 11565 11566 0 c 3 does not represent an automaton state. c -(-b^{11, 60}_2 ∧ b^{11, 60}_1 ∧ b^{11, 60}_0 ∧ true) c in CNF: c b^{11, 60}_2 ∨ -b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ false c in DIMACS: 11564 -11565 -11566 0 c -3 does not represent an automaton state. c -( b^{11, 60}_2 ∧ b^{11, 60}_1 ∧ b^{11, 60}_0 ∧ true) c in CNF: c -b^{11, 60}_2 ∨ -b^{11, 60}_1 ∨ -b^{11, 60}_0 ∨ false c in DIMACS: -11564 -11565 -11566 0 c i = 61 c -2+1 --> -1 c ( b^{11, 61}_2 ∧ b^{11, 61}_1 ∧ -b^{11, 61}_0 ∧ p_671) -> ( b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ b^{11, 62}_0) c in CNF: c -b^{11, 61}_2 ∨ -b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ -p_671 ∨ b^{11, 62}_2 c -b^{11, 61}_2 ∨ -b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ -p_671 ∨ -b^{11, 62}_1 c -b^{11, 61}_2 ∨ -b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ -p_671 ∨ b^{11, 62}_0 c in DIMACS: -11567 -11568 11569 -671 11570 0 -11567 -11568 11569 -671 -11571 0 -11567 -11568 11569 -671 11572 0 c -1+1 --> 0 c ( b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ b^{11, 61}_0 ∧ p_671) -> (-b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ -b^{11, 62}_0) c in CNF: c -b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ -p_671 ∨ -b^{11, 62}_2 c -b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ -p_671 ∨ -b^{11, 62}_1 c -b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ -p_671 ∨ -b^{11, 62}_0 c in DIMACS: -11567 11568 -11569 -671 -11570 0 -11567 11568 -11569 -671 -11571 0 -11567 11568 -11569 -671 -11572 0 c 0+1 --> 1 c (-b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ -b^{11, 61}_0 ∧ p_671) -> (-b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ b^{11, 62}_0) c in CNF: c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ -p_671 ∨ -b^{11, 62}_2 c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ -p_671 ∨ -b^{11, 62}_1 c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ -p_671 ∨ b^{11, 62}_0 c in DIMACS: 11567 11568 11569 -671 -11570 0 11567 11568 11569 -671 -11571 0 11567 11568 11569 -671 11572 0 c 1+1 --> 2 c (-b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ b^{11, 61}_0 ∧ p_671) -> (-b^{11, 62}_2 ∧ b^{11, 62}_1 ∧ -b^{11, 62}_0) c in CNF: c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ -p_671 ∨ -b^{11, 62}_2 c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ -p_671 ∨ b^{11, 62}_1 c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ -p_671 ∨ -b^{11, 62}_0 c in DIMACS: 11567 11568 -11569 -671 -11570 0 11567 11568 -11569 -671 11571 0 11567 11568 -11569 -671 -11572 0 c 2+1 --> break c (-b^{11, 61}_2 ∧ b^{11, 61}_1 ∧ -b^{11, 61}_0 ∧ p_671) -> break c in CNF: c b^{11, 61}_2 ∨ -b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ -p_671 ∨ break c in DIMACS: 11567 -11568 11569 -671 1162 0 c 2-1 --> 1 c (-b^{11, 61}_2 ∧ b^{11, 61}_1 ∧ -b^{11, 61}_0 ∧ -p_671) -> (-b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ b^{11, 62}_0) c in CNF: c b^{11, 61}_2 ∨ -b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ p_671 ∨ -b^{11, 62}_2 c b^{11, 61}_2 ∨ -b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ p_671 ∨ -b^{11, 62}_1 c b^{11, 61}_2 ∨ -b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ p_671 ∨ b^{11, 62}_0 c in DIMACS: 11567 -11568 11569 671 -11570 0 11567 -11568 11569 671 -11571 0 11567 -11568 11569 671 11572 0 c 1-1 --> 0 c (-b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ b^{11, 61}_0 ∧ -p_671) -> (-b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ -b^{11, 62}_0) c in CNF: c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ p_671 ∨ -b^{11, 62}_2 c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ p_671 ∨ -b^{11, 62}_1 c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ p_671 ∨ -b^{11, 62}_0 c in DIMACS: 11567 11568 -11569 671 -11570 0 11567 11568 -11569 671 -11571 0 11567 11568 -11569 671 -11572 0 c 0-1 --> -1 c (-b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ -b^{11, 61}_0 ∧ -p_671) -> ( b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ b^{11, 62}_0) c in CNF: c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ p_671 ∨ b^{11, 62}_2 c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ p_671 ∨ -b^{11, 62}_1 c b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ p_671 ∨ b^{11, 62}_0 c in DIMACS: 11567 11568 11569 671 11570 0 11567 11568 11569 671 -11571 0 11567 11568 11569 671 11572 0 c -1-1 --> -2 c ( b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ b^{11, 61}_0 ∧ -p_671) -> ( b^{11, 62}_2 ∧ b^{11, 62}_1 ∧ -b^{11, 62}_0) c in CNF: c -b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ p_671 ∨ b^{11, 62}_2 c -b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ p_671 ∨ b^{11, 62}_1 c -b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ p_671 ∨ -b^{11, 62}_0 c in DIMACS: -11567 11568 -11569 671 11570 0 -11567 11568 -11569 671 11571 0 -11567 11568 -11569 671 -11572 0 c -2-1 --> break c ( b^{11, 61}_2 ∧ b^{11, 61}_1 ∧ -b^{11, 61}_0 ∧ -p_671) -> break c in CNF: c -b^{11, 61}_2 ∨ -b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ p_671 ∨ break c in DIMACS: -11567 -11568 11569 671 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 61}_2 ∧ -b^{11, 61}_1 ∧ -b^{11, 61}_0 ∧ true) c in CNF: c -b^{11, 61}_2 ∨ b^{11, 61}_1 ∨ b^{11, 61}_0 ∨ false c in DIMACS: -11567 11568 11569 0 c 3 does not represent an automaton state. c -(-b^{11, 61}_2 ∧ b^{11, 61}_1 ∧ b^{11, 61}_0 ∧ true) c in CNF: c b^{11, 61}_2 ∨ -b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ false c in DIMACS: 11567 -11568 -11569 0 c -3 does not represent an automaton state. c -( b^{11, 61}_2 ∧ b^{11, 61}_1 ∧ b^{11, 61}_0 ∧ true) c in CNF: c -b^{11, 61}_2 ∨ -b^{11, 61}_1 ∨ -b^{11, 61}_0 ∨ false c in DIMACS: -11567 -11568 -11569 0 c i = 62 c -2+1 --> -1 c ( b^{11, 62}_2 ∧ b^{11, 62}_1 ∧ -b^{11, 62}_0 ∧ p_682) -> ( b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ b^{11, 63}_0) c in CNF: c -b^{11, 62}_2 ∨ -b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ -p_682 ∨ b^{11, 63}_2 c -b^{11, 62}_2 ∨ -b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ -p_682 ∨ -b^{11, 63}_1 c -b^{11, 62}_2 ∨ -b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ -p_682 ∨ b^{11, 63}_0 c in DIMACS: -11570 -11571 11572 -682 11573 0 -11570 -11571 11572 -682 -11574 0 -11570 -11571 11572 -682 11575 0 c -1+1 --> 0 c ( b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ b^{11, 62}_0 ∧ p_682) -> (-b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ -b^{11, 63}_0) c in CNF: c -b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ -p_682 ∨ -b^{11, 63}_2 c -b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ -p_682 ∨ -b^{11, 63}_1 c -b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ -p_682 ∨ -b^{11, 63}_0 c in DIMACS: -11570 11571 -11572 -682 -11573 0 -11570 11571 -11572 -682 -11574 0 -11570 11571 -11572 -682 -11575 0 c 0+1 --> 1 c (-b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ -b^{11, 62}_0 ∧ p_682) -> (-b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ b^{11, 63}_0) c in CNF: c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ -p_682 ∨ -b^{11, 63}_2 c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ -p_682 ∨ -b^{11, 63}_1 c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ -p_682 ∨ b^{11, 63}_0 c in DIMACS: 11570 11571 11572 -682 -11573 0 11570 11571 11572 -682 -11574 0 11570 11571 11572 -682 11575 0 c 1+1 --> 2 c (-b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ b^{11, 62}_0 ∧ p_682) -> (-b^{11, 63}_2 ∧ b^{11, 63}_1 ∧ -b^{11, 63}_0) c in CNF: c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ -p_682 ∨ -b^{11, 63}_2 c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ -p_682 ∨ b^{11, 63}_1 c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ -p_682 ∨ -b^{11, 63}_0 c in DIMACS: 11570 11571 -11572 -682 -11573 0 11570 11571 -11572 -682 11574 0 11570 11571 -11572 -682 -11575 0 c 2+1 --> break c (-b^{11, 62}_2 ∧ b^{11, 62}_1 ∧ -b^{11, 62}_0 ∧ p_682) -> break c in CNF: c b^{11, 62}_2 ∨ -b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ -p_682 ∨ break c in DIMACS: 11570 -11571 11572 -682 1162 0 c 2-1 --> 1 c (-b^{11, 62}_2 ∧ b^{11, 62}_1 ∧ -b^{11, 62}_0 ∧ -p_682) -> (-b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ b^{11, 63}_0) c in CNF: c b^{11, 62}_2 ∨ -b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ p_682 ∨ -b^{11, 63}_2 c b^{11, 62}_2 ∨ -b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ p_682 ∨ -b^{11, 63}_1 c b^{11, 62}_2 ∨ -b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ p_682 ∨ b^{11, 63}_0 c in DIMACS: 11570 -11571 11572 682 -11573 0 11570 -11571 11572 682 -11574 0 11570 -11571 11572 682 11575 0 c 1-1 --> 0 c (-b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ b^{11, 62}_0 ∧ -p_682) -> (-b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ -b^{11, 63}_0) c in CNF: c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ p_682 ∨ -b^{11, 63}_2 c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ p_682 ∨ -b^{11, 63}_1 c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ p_682 ∨ -b^{11, 63}_0 c in DIMACS: 11570 11571 -11572 682 -11573 0 11570 11571 -11572 682 -11574 0 11570 11571 -11572 682 -11575 0 c 0-1 --> -1 c (-b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ -b^{11, 62}_0 ∧ -p_682) -> ( b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ b^{11, 63}_0) c in CNF: c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ p_682 ∨ b^{11, 63}_2 c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ p_682 ∨ -b^{11, 63}_1 c b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ p_682 ∨ b^{11, 63}_0 c in DIMACS: 11570 11571 11572 682 11573 0 11570 11571 11572 682 -11574 0 11570 11571 11572 682 11575 0 c -1-1 --> -2 c ( b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ b^{11, 62}_0 ∧ -p_682) -> ( b^{11, 63}_2 ∧ b^{11, 63}_1 ∧ -b^{11, 63}_0) c in CNF: c -b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ p_682 ∨ b^{11, 63}_2 c -b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ p_682 ∨ b^{11, 63}_1 c -b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ p_682 ∨ -b^{11, 63}_0 c in DIMACS: -11570 11571 -11572 682 11573 0 -11570 11571 -11572 682 11574 0 -11570 11571 -11572 682 -11575 0 c -2-1 --> break c ( b^{11, 62}_2 ∧ b^{11, 62}_1 ∧ -b^{11, 62}_0 ∧ -p_682) -> break c in CNF: c -b^{11, 62}_2 ∨ -b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ p_682 ∨ break c in DIMACS: -11570 -11571 11572 682 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 62}_2 ∧ -b^{11, 62}_1 ∧ -b^{11, 62}_0 ∧ true) c in CNF: c -b^{11, 62}_2 ∨ b^{11, 62}_1 ∨ b^{11, 62}_0 ∨ false c in DIMACS: -11570 11571 11572 0 c 3 does not represent an automaton state. c -(-b^{11, 62}_2 ∧ b^{11, 62}_1 ∧ b^{11, 62}_0 ∧ true) c in CNF: c b^{11, 62}_2 ∨ -b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ false c in DIMACS: 11570 -11571 -11572 0 c -3 does not represent an automaton state. c -( b^{11, 62}_2 ∧ b^{11, 62}_1 ∧ b^{11, 62}_0 ∧ true) c in CNF: c -b^{11, 62}_2 ∨ -b^{11, 62}_1 ∨ -b^{11, 62}_0 ∨ false c in DIMACS: -11570 -11571 -11572 0 c i = 63 c -2+1 --> -1 c ( b^{11, 63}_2 ∧ b^{11, 63}_1 ∧ -b^{11, 63}_0 ∧ p_693) -> ( b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ b^{11, 64}_0) c in CNF: c -b^{11, 63}_2 ∨ -b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ -p_693 ∨ b^{11, 64}_2 c -b^{11, 63}_2 ∨ -b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ -p_693 ∨ -b^{11, 64}_1 c -b^{11, 63}_2 ∨ -b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ -p_693 ∨ b^{11, 64}_0 c in DIMACS: -11573 -11574 11575 -693 11576 0 -11573 -11574 11575 -693 -11577 0 -11573 -11574 11575 -693 11578 0 c -1+1 --> 0 c ( b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ b^{11, 63}_0 ∧ p_693) -> (-b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ -b^{11, 64}_0) c in CNF: c -b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ -p_693 ∨ -b^{11, 64}_2 c -b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ -p_693 ∨ -b^{11, 64}_1 c -b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ -p_693 ∨ -b^{11, 64}_0 c in DIMACS: -11573 11574 -11575 -693 -11576 0 -11573 11574 -11575 -693 -11577 0 -11573 11574 -11575 -693 -11578 0 c 0+1 --> 1 c (-b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ -b^{11, 63}_0 ∧ p_693) -> (-b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ b^{11, 64}_0) c in CNF: c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ -p_693 ∨ -b^{11, 64}_2 c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ -p_693 ∨ -b^{11, 64}_1 c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ -p_693 ∨ b^{11, 64}_0 c in DIMACS: 11573 11574 11575 -693 -11576 0 11573 11574 11575 -693 -11577 0 11573 11574 11575 -693 11578 0 c 1+1 --> 2 c (-b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ b^{11, 63}_0 ∧ p_693) -> (-b^{11, 64}_2 ∧ b^{11, 64}_1 ∧ -b^{11, 64}_0) c in CNF: c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ -p_693 ∨ -b^{11, 64}_2 c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ -p_693 ∨ b^{11, 64}_1 c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ -p_693 ∨ -b^{11, 64}_0 c in DIMACS: 11573 11574 -11575 -693 -11576 0 11573 11574 -11575 -693 11577 0 11573 11574 -11575 -693 -11578 0 c 2+1 --> break c (-b^{11, 63}_2 ∧ b^{11, 63}_1 ∧ -b^{11, 63}_0 ∧ p_693) -> break c in CNF: c b^{11, 63}_2 ∨ -b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ -p_693 ∨ break c in DIMACS: 11573 -11574 11575 -693 1162 0 c 2-1 --> 1 c (-b^{11, 63}_2 ∧ b^{11, 63}_1 ∧ -b^{11, 63}_0 ∧ -p_693) -> (-b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ b^{11, 64}_0) c in CNF: c b^{11, 63}_2 ∨ -b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ p_693 ∨ -b^{11, 64}_2 c b^{11, 63}_2 ∨ -b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ p_693 ∨ -b^{11, 64}_1 c b^{11, 63}_2 ∨ -b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ p_693 ∨ b^{11, 64}_0 c in DIMACS: 11573 -11574 11575 693 -11576 0 11573 -11574 11575 693 -11577 0 11573 -11574 11575 693 11578 0 c 1-1 --> 0 c (-b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ b^{11, 63}_0 ∧ -p_693) -> (-b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ -b^{11, 64}_0) c in CNF: c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ p_693 ∨ -b^{11, 64}_2 c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ p_693 ∨ -b^{11, 64}_1 c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ p_693 ∨ -b^{11, 64}_0 c in DIMACS: 11573 11574 -11575 693 -11576 0 11573 11574 -11575 693 -11577 0 11573 11574 -11575 693 -11578 0 c 0-1 --> -1 c (-b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ -b^{11, 63}_0 ∧ -p_693) -> ( b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ b^{11, 64}_0) c in CNF: c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ p_693 ∨ b^{11, 64}_2 c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ p_693 ∨ -b^{11, 64}_1 c b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ p_693 ∨ b^{11, 64}_0 c in DIMACS: 11573 11574 11575 693 11576 0 11573 11574 11575 693 -11577 0 11573 11574 11575 693 11578 0 c -1-1 --> -2 c ( b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ b^{11, 63}_0 ∧ -p_693) -> ( b^{11, 64}_2 ∧ b^{11, 64}_1 ∧ -b^{11, 64}_0) c in CNF: c -b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ p_693 ∨ b^{11, 64}_2 c -b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ p_693 ∨ b^{11, 64}_1 c -b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ p_693 ∨ -b^{11, 64}_0 c in DIMACS: -11573 11574 -11575 693 11576 0 -11573 11574 -11575 693 11577 0 -11573 11574 -11575 693 -11578 0 c -2-1 --> break c ( b^{11, 63}_2 ∧ b^{11, 63}_1 ∧ -b^{11, 63}_0 ∧ -p_693) -> break c in CNF: c -b^{11, 63}_2 ∨ -b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ p_693 ∨ break c in DIMACS: -11573 -11574 11575 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 63}_2 ∧ -b^{11, 63}_1 ∧ -b^{11, 63}_0 ∧ true) c in CNF: c -b^{11, 63}_2 ∨ b^{11, 63}_1 ∨ b^{11, 63}_0 ∨ false c in DIMACS: -11573 11574 11575 0 c 3 does not represent an automaton state. c -(-b^{11, 63}_2 ∧ b^{11, 63}_1 ∧ b^{11, 63}_0 ∧ true) c in CNF: c b^{11, 63}_2 ∨ -b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ false c in DIMACS: 11573 -11574 -11575 0 c -3 does not represent an automaton state. c -( b^{11, 63}_2 ∧ b^{11, 63}_1 ∧ b^{11, 63}_0 ∧ true) c in CNF: c -b^{11, 63}_2 ∨ -b^{11, 63}_1 ∨ -b^{11, 63}_0 ∨ false c in DIMACS: -11573 -11574 -11575 0 c i = 64 c -2+1 --> -1 c ( b^{11, 64}_2 ∧ b^{11, 64}_1 ∧ -b^{11, 64}_0 ∧ p_704) -> ( b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ b^{11, 65}_0) c in CNF: c -b^{11, 64}_2 ∨ -b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ -p_704 ∨ b^{11, 65}_2 c -b^{11, 64}_2 ∨ -b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ -p_704 ∨ -b^{11, 65}_1 c -b^{11, 64}_2 ∨ -b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ -p_704 ∨ b^{11, 65}_0 c in DIMACS: -11576 -11577 11578 -704 11579 0 -11576 -11577 11578 -704 -11580 0 -11576 -11577 11578 -704 11581 0 c -1+1 --> 0 c ( b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ b^{11, 64}_0 ∧ p_704) -> (-b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ -b^{11, 65}_0) c in CNF: c -b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ -p_704 ∨ -b^{11, 65}_2 c -b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ -p_704 ∨ -b^{11, 65}_1 c -b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ -p_704 ∨ -b^{11, 65}_0 c in DIMACS: -11576 11577 -11578 -704 -11579 0 -11576 11577 -11578 -704 -11580 0 -11576 11577 -11578 -704 -11581 0 c 0+1 --> 1 c (-b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ -b^{11, 64}_0 ∧ p_704) -> (-b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ b^{11, 65}_0) c in CNF: c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ -p_704 ∨ -b^{11, 65}_2 c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ -p_704 ∨ -b^{11, 65}_1 c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ -p_704 ∨ b^{11, 65}_0 c in DIMACS: 11576 11577 11578 -704 -11579 0 11576 11577 11578 -704 -11580 0 11576 11577 11578 -704 11581 0 c 1+1 --> 2 c (-b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ b^{11, 64}_0 ∧ p_704) -> (-b^{11, 65}_2 ∧ b^{11, 65}_1 ∧ -b^{11, 65}_0) c in CNF: c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ -p_704 ∨ -b^{11, 65}_2 c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ -p_704 ∨ b^{11, 65}_1 c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ -p_704 ∨ -b^{11, 65}_0 c in DIMACS: 11576 11577 -11578 -704 -11579 0 11576 11577 -11578 -704 11580 0 11576 11577 -11578 -704 -11581 0 c 2+1 --> break c (-b^{11, 64}_2 ∧ b^{11, 64}_1 ∧ -b^{11, 64}_0 ∧ p_704) -> break c in CNF: c b^{11, 64}_2 ∨ -b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ -p_704 ∨ break c in DIMACS: 11576 -11577 11578 -704 1162 0 c 2-1 --> 1 c (-b^{11, 64}_2 ∧ b^{11, 64}_1 ∧ -b^{11, 64}_0 ∧ -p_704) -> (-b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ b^{11, 65}_0) c in CNF: c b^{11, 64}_2 ∨ -b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ p_704 ∨ -b^{11, 65}_2 c b^{11, 64}_2 ∨ -b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ p_704 ∨ -b^{11, 65}_1 c b^{11, 64}_2 ∨ -b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ p_704 ∨ b^{11, 65}_0 c in DIMACS: 11576 -11577 11578 704 -11579 0 11576 -11577 11578 704 -11580 0 11576 -11577 11578 704 11581 0 c 1-1 --> 0 c (-b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ b^{11, 64}_0 ∧ -p_704) -> (-b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ -b^{11, 65}_0) c in CNF: c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ p_704 ∨ -b^{11, 65}_2 c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ p_704 ∨ -b^{11, 65}_1 c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ p_704 ∨ -b^{11, 65}_0 c in DIMACS: 11576 11577 -11578 704 -11579 0 11576 11577 -11578 704 -11580 0 11576 11577 -11578 704 -11581 0 c 0-1 --> -1 c (-b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ -b^{11, 64}_0 ∧ -p_704) -> ( b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ b^{11, 65}_0) c in CNF: c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ p_704 ∨ b^{11, 65}_2 c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ p_704 ∨ -b^{11, 65}_1 c b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ p_704 ∨ b^{11, 65}_0 c in DIMACS: 11576 11577 11578 704 11579 0 11576 11577 11578 704 -11580 0 11576 11577 11578 704 11581 0 c -1-1 --> -2 c ( b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ b^{11, 64}_0 ∧ -p_704) -> ( b^{11, 65}_2 ∧ b^{11, 65}_1 ∧ -b^{11, 65}_0) c in CNF: c -b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ p_704 ∨ b^{11, 65}_2 c -b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ p_704 ∨ b^{11, 65}_1 c -b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ p_704 ∨ -b^{11, 65}_0 c in DIMACS: -11576 11577 -11578 704 11579 0 -11576 11577 -11578 704 11580 0 -11576 11577 -11578 704 -11581 0 c -2-1 --> break c ( b^{11, 64}_2 ∧ b^{11, 64}_1 ∧ -b^{11, 64}_0 ∧ -p_704) -> break c in CNF: c -b^{11, 64}_2 ∨ -b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ p_704 ∨ break c in DIMACS: -11576 -11577 11578 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 64}_2 ∧ -b^{11, 64}_1 ∧ -b^{11, 64}_0 ∧ true) c in CNF: c -b^{11, 64}_2 ∨ b^{11, 64}_1 ∨ b^{11, 64}_0 ∨ false c in DIMACS: -11576 11577 11578 0 c 3 does not represent an automaton state. c -(-b^{11, 64}_2 ∧ b^{11, 64}_1 ∧ b^{11, 64}_0 ∧ true) c in CNF: c b^{11, 64}_2 ∨ -b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ false c in DIMACS: 11576 -11577 -11578 0 c -3 does not represent an automaton state. c -( b^{11, 64}_2 ∧ b^{11, 64}_1 ∧ b^{11, 64}_0 ∧ true) c in CNF: c -b^{11, 64}_2 ∨ -b^{11, 64}_1 ∨ -b^{11, 64}_0 ∨ false c in DIMACS: -11576 -11577 -11578 0 c i = 65 c -2+1 --> -1 c ( b^{11, 65}_2 ∧ b^{11, 65}_1 ∧ -b^{11, 65}_0 ∧ p_715) -> ( b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ b^{11, 66}_0) c in CNF: c -b^{11, 65}_2 ∨ -b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ -p_715 ∨ b^{11, 66}_2 c -b^{11, 65}_2 ∨ -b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ -p_715 ∨ -b^{11, 66}_1 c -b^{11, 65}_2 ∨ -b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ -p_715 ∨ b^{11, 66}_0 c in DIMACS: -11579 -11580 11581 -715 11582 0 -11579 -11580 11581 -715 -11583 0 -11579 -11580 11581 -715 11584 0 c -1+1 --> 0 c ( b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ b^{11, 65}_0 ∧ p_715) -> (-b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ -b^{11, 66}_0) c in CNF: c -b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ -p_715 ∨ -b^{11, 66}_2 c -b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ -p_715 ∨ -b^{11, 66}_1 c -b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ -p_715 ∨ -b^{11, 66}_0 c in DIMACS: -11579 11580 -11581 -715 -11582 0 -11579 11580 -11581 -715 -11583 0 -11579 11580 -11581 -715 -11584 0 c 0+1 --> 1 c (-b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ -b^{11, 65}_0 ∧ p_715) -> (-b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ b^{11, 66}_0) c in CNF: c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ -p_715 ∨ -b^{11, 66}_2 c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ -p_715 ∨ -b^{11, 66}_1 c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ -p_715 ∨ b^{11, 66}_0 c in DIMACS: 11579 11580 11581 -715 -11582 0 11579 11580 11581 -715 -11583 0 11579 11580 11581 -715 11584 0 c 1+1 --> 2 c (-b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ b^{11, 65}_0 ∧ p_715) -> (-b^{11, 66}_2 ∧ b^{11, 66}_1 ∧ -b^{11, 66}_0) c in CNF: c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ -p_715 ∨ -b^{11, 66}_2 c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ -p_715 ∨ b^{11, 66}_1 c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ -p_715 ∨ -b^{11, 66}_0 c in DIMACS: 11579 11580 -11581 -715 -11582 0 11579 11580 -11581 -715 11583 0 11579 11580 -11581 -715 -11584 0 c 2+1 --> break c (-b^{11, 65}_2 ∧ b^{11, 65}_1 ∧ -b^{11, 65}_0 ∧ p_715) -> break c in CNF: c b^{11, 65}_2 ∨ -b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ -p_715 ∨ break c in DIMACS: 11579 -11580 11581 -715 1162 0 c 2-1 --> 1 c (-b^{11, 65}_2 ∧ b^{11, 65}_1 ∧ -b^{11, 65}_0 ∧ -p_715) -> (-b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ b^{11, 66}_0) c in CNF: c b^{11, 65}_2 ∨ -b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ p_715 ∨ -b^{11, 66}_2 c b^{11, 65}_2 ∨ -b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ p_715 ∨ -b^{11, 66}_1 c b^{11, 65}_2 ∨ -b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ p_715 ∨ b^{11, 66}_0 c in DIMACS: 11579 -11580 11581 715 -11582 0 11579 -11580 11581 715 -11583 0 11579 -11580 11581 715 11584 0 c 1-1 --> 0 c (-b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ b^{11, 65}_0 ∧ -p_715) -> (-b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ -b^{11, 66}_0) c in CNF: c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ p_715 ∨ -b^{11, 66}_2 c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ p_715 ∨ -b^{11, 66}_1 c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ p_715 ∨ -b^{11, 66}_0 c in DIMACS: 11579 11580 -11581 715 -11582 0 11579 11580 -11581 715 -11583 0 11579 11580 -11581 715 -11584 0 c 0-1 --> -1 c (-b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ -b^{11, 65}_0 ∧ -p_715) -> ( b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ b^{11, 66}_0) c in CNF: c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ p_715 ∨ b^{11, 66}_2 c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ p_715 ∨ -b^{11, 66}_1 c b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ p_715 ∨ b^{11, 66}_0 c in DIMACS: 11579 11580 11581 715 11582 0 11579 11580 11581 715 -11583 0 11579 11580 11581 715 11584 0 c -1-1 --> -2 c ( b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ b^{11, 65}_0 ∧ -p_715) -> ( b^{11, 66}_2 ∧ b^{11, 66}_1 ∧ -b^{11, 66}_0) c in CNF: c -b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ p_715 ∨ b^{11, 66}_2 c -b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ p_715 ∨ b^{11, 66}_1 c -b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ p_715 ∨ -b^{11, 66}_0 c in DIMACS: -11579 11580 -11581 715 11582 0 -11579 11580 -11581 715 11583 0 -11579 11580 -11581 715 -11584 0 c -2-1 --> break c ( b^{11, 65}_2 ∧ b^{11, 65}_1 ∧ -b^{11, 65}_0 ∧ -p_715) -> break c in CNF: c -b^{11, 65}_2 ∨ -b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ p_715 ∨ break c in DIMACS: -11579 -11580 11581 715 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 65}_2 ∧ -b^{11, 65}_1 ∧ -b^{11, 65}_0 ∧ true) c in CNF: c -b^{11, 65}_2 ∨ b^{11, 65}_1 ∨ b^{11, 65}_0 ∨ false c in DIMACS: -11579 11580 11581 0 c 3 does not represent an automaton state. c -(-b^{11, 65}_2 ∧ b^{11, 65}_1 ∧ b^{11, 65}_0 ∧ true) c in CNF: c b^{11, 65}_2 ∨ -b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ false c in DIMACS: 11579 -11580 -11581 0 c -3 does not represent an automaton state. c -( b^{11, 65}_2 ∧ b^{11, 65}_1 ∧ b^{11, 65}_0 ∧ true) c in CNF: c -b^{11, 65}_2 ∨ -b^{11, 65}_1 ∨ -b^{11, 65}_0 ∨ false c in DIMACS: -11579 -11580 -11581 0 c i = 66 c -2+1 --> -1 c ( b^{11, 66}_2 ∧ b^{11, 66}_1 ∧ -b^{11, 66}_0 ∧ p_726) -> ( b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ b^{11, 67}_0) c in CNF: c -b^{11, 66}_2 ∨ -b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ -p_726 ∨ b^{11, 67}_2 c -b^{11, 66}_2 ∨ -b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ -p_726 ∨ -b^{11, 67}_1 c -b^{11, 66}_2 ∨ -b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ -p_726 ∨ b^{11, 67}_0 c in DIMACS: -11582 -11583 11584 -726 11585 0 -11582 -11583 11584 -726 -11586 0 -11582 -11583 11584 -726 11587 0 c -1+1 --> 0 c ( b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ b^{11, 66}_0 ∧ p_726) -> (-b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ -b^{11, 67}_0) c in CNF: c -b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ -p_726 ∨ -b^{11, 67}_2 c -b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ -p_726 ∨ -b^{11, 67}_1 c -b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ -p_726 ∨ -b^{11, 67}_0 c in DIMACS: -11582 11583 -11584 -726 -11585 0 -11582 11583 -11584 -726 -11586 0 -11582 11583 -11584 -726 -11587 0 c 0+1 --> 1 c (-b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ -b^{11, 66}_0 ∧ p_726) -> (-b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ b^{11, 67}_0) c in CNF: c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ -p_726 ∨ -b^{11, 67}_2 c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ -p_726 ∨ -b^{11, 67}_1 c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ -p_726 ∨ b^{11, 67}_0 c in DIMACS: 11582 11583 11584 -726 -11585 0 11582 11583 11584 -726 -11586 0 11582 11583 11584 -726 11587 0 c 1+1 --> 2 c (-b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ b^{11, 66}_0 ∧ p_726) -> (-b^{11, 67}_2 ∧ b^{11, 67}_1 ∧ -b^{11, 67}_0) c in CNF: c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ -p_726 ∨ -b^{11, 67}_2 c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ -p_726 ∨ b^{11, 67}_1 c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ -p_726 ∨ -b^{11, 67}_0 c in DIMACS: 11582 11583 -11584 -726 -11585 0 11582 11583 -11584 -726 11586 0 11582 11583 -11584 -726 -11587 0 c 2+1 --> break c (-b^{11, 66}_2 ∧ b^{11, 66}_1 ∧ -b^{11, 66}_0 ∧ p_726) -> break c in CNF: c b^{11, 66}_2 ∨ -b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ -p_726 ∨ break c in DIMACS: 11582 -11583 11584 -726 1162 0 c 2-1 --> 1 c (-b^{11, 66}_2 ∧ b^{11, 66}_1 ∧ -b^{11, 66}_0 ∧ -p_726) -> (-b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ b^{11, 67}_0) c in CNF: c b^{11, 66}_2 ∨ -b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ p_726 ∨ -b^{11, 67}_2 c b^{11, 66}_2 ∨ -b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ p_726 ∨ -b^{11, 67}_1 c b^{11, 66}_2 ∨ -b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ p_726 ∨ b^{11, 67}_0 c in DIMACS: 11582 -11583 11584 726 -11585 0 11582 -11583 11584 726 -11586 0 11582 -11583 11584 726 11587 0 c 1-1 --> 0 c (-b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ b^{11, 66}_0 ∧ -p_726) -> (-b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ -b^{11, 67}_0) c in CNF: c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ p_726 ∨ -b^{11, 67}_2 c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ p_726 ∨ -b^{11, 67}_1 c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ p_726 ∨ -b^{11, 67}_0 c in DIMACS: 11582 11583 -11584 726 -11585 0 11582 11583 -11584 726 -11586 0 11582 11583 -11584 726 -11587 0 c 0-1 --> -1 c (-b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ -b^{11, 66}_0 ∧ -p_726) -> ( b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ b^{11, 67}_0) c in CNF: c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ p_726 ∨ b^{11, 67}_2 c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ p_726 ∨ -b^{11, 67}_1 c b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ p_726 ∨ b^{11, 67}_0 c in DIMACS: 11582 11583 11584 726 11585 0 11582 11583 11584 726 -11586 0 11582 11583 11584 726 11587 0 c -1-1 --> -2 c ( b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ b^{11, 66}_0 ∧ -p_726) -> ( b^{11, 67}_2 ∧ b^{11, 67}_1 ∧ -b^{11, 67}_0) c in CNF: c -b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ p_726 ∨ b^{11, 67}_2 c -b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ p_726 ∨ b^{11, 67}_1 c -b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ p_726 ∨ -b^{11, 67}_0 c in DIMACS: -11582 11583 -11584 726 11585 0 -11582 11583 -11584 726 11586 0 -11582 11583 -11584 726 -11587 0 c -2-1 --> break c ( b^{11, 66}_2 ∧ b^{11, 66}_1 ∧ -b^{11, 66}_0 ∧ -p_726) -> break c in CNF: c -b^{11, 66}_2 ∨ -b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ p_726 ∨ break c in DIMACS: -11582 -11583 11584 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 66}_2 ∧ -b^{11, 66}_1 ∧ -b^{11, 66}_0 ∧ true) c in CNF: c -b^{11, 66}_2 ∨ b^{11, 66}_1 ∨ b^{11, 66}_0 ∨ false c in DIMACS: -11582 11583 11584 0 c 3 does not represent an automaton state. c -(-b^{11, 66}_2 ∧ b^{11, 66}_1 ∧ b^{11, 66}_0 ∧ true) c in CNF: c b^{11, 66}_2 ∨ -b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ false c in DIMACS: 11582 -11583 -11584 0 c -3 does not represent an automaton state. c -( b^{11, 66}_2 ∧ b^{11, 66}_1 ∧ b^{11, 66}_0 ∧ true) c in CNF: c -b^{11, 66}_2 ∨ -b^{11, 66}_1 ∨ -b^{11, 66}_0 ∨ false c in DIMACS: -11582 -11583 -11584 0 c i = 67 c -2+1 --> -1 c ( b^{11, 67}_2 ∧ b^{11, 67}_1 ∧ -b^{11, 67}_0 ∧ p_737) -> ( b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ b^{11, 68}_0) c in CNF: c -b^{11, 67}_2 ∨ -b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ -p_737 ∨ b^{11, 68}_2 c -b^{11, 67}_2 ∨ -b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ -p_737 ∨ -b^{11, 68}_1 c -b^{11, 67}_2 ∨ -b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ -p_737 ∨ b^{11, 68}_0 c in DIMACS: -11585 -11586 11587 -737 11588 0 -11585 -11586 11587 -737 -11589 0 -11585 -11586 11587 -737 11590 0 c -1+1 --> 0 c ( b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ b^{11, 67}_0 ∧ p_737) -> (-b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ -b^{11, 68}_0) c in CNF: c -b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ -p_737 ∨ -b^{11, 68}_2 c -b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ -p_737 ∨ -b^{11, 68}_1 c -b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ -p_737 ∨ -b^{11, 68}_0 c in DIMACS: -11585 11586 -11587 -737 -11588 0 -11585 11586 -11587 -737 -11589 0 -11585 11586 -11587 -737 -11590 0 c 0+1 --> 1 c (-b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ -b^{11, 67}_0 ∧ p_737) -> (-b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ b^{11, 68}_0) c in CNF: c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ -p_737 ∨ -b^{11, 68}_2 c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ -p_737 ∨ -b^{11, 68}_1 c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ -p_737 ∨ b^{11, 68}_0 c in DIMACS: 11585 11586 11587 -737 -11588 0 11585 11586 11587 -737 -11589 0 11585 11586 11587 -737 11590 0 c 1+1 --> 2 c (-b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ b^{11, 67}_0 ∧ p_737) -> (-b^{11, 68}_2 ∧ b^{11, 68}_1 ∧ -b^{11, 68}_0) c in CNF: c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ -p_737 ∨ -b^{11, 68}_2 c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ -p_737 ∨ b^{11, 68}_1 c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ -p_737 ∨ -b^{11, 68}_0 c in DIMACS: 11585 11586 -11587 -737 -11588 0 11585 11586 -11587 -737 11589 0 11585 11586 -11587 -737 -11590 0 c 2+1 --> break c (-b^{11, 67}_2 ∧ b^{11, 67}_1 ∧ -b^{11, 67}_0 ∧ p_737) -> break c in CNF: c b^{11, 67}_2 ∨ -b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ -p_737 ∨ break c in DIMACS: 11585 -11586 11587 -737 1162 0 c 2-1 --> 1 c (-b^{11, 67}_2 ∧ b^{11, 67}_1 ∧ -b^{11, 67}_0 ∧ -p_737) -> (-b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ b^{11, 68}_0) c in CNF: c b^{11, 67}_2 ∨ -b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ p_737 ∨ -b^{11, 68}_2 c b^{11, 67}_2 ∨ -b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ p_737 ∨ -b^{11, 68}_1 c b^{11, 67}_2 ∨ -b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ p_737 ∨ b^{11, 68}_0 c in DIMACS: 11585 -11586 11587 737 -11588 0 11585 -11586 11587 737 -11589 0 11585 -11586 11587 737 11590 0 c 1-1 --> 0 c (-b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ b^{11, 67}_0 ∧ -p_737) -> (-b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ -b^{11, 68}_0) c in CNF: c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ p_737 ∨ -b^{11, 68}_2 c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ p_737 ∨ -b^{11, 68}_1 c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ p_737 ∨ -b^{11, 68}_0 c in DIMACS: 11585 11586 -11587 737 -11588 0 11585 11586 -11587 737 -11589 0 11585 11586 -11587 737 -11590 0 c 0-1 --> -1 c (-b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ -b^{11, 67}_0 ∧ -p_737) -> ( b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ b^{11, 68}_0) c in CNF: c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ p_737 ∨ b^{11, 68}_2 c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ p_737 ∨ -b^{11, 68}_1 c b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ p_737 ∨ b^{11, 68}_0 c in DIMACS: 11585 11586 11587 737 11588 0 11585 11586 11587 737 -11589 0 11585 11586 11587 737 11590 0 c -1-1 --> -2 c ( b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ b^{11, 67}_0 ∧ -p_737) -> ( b^{11, 68}_2 ∧ b^{11, 68}_1 ∧ -b^{11, 68}_0) c in CNF: c -b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ p_737 ∨ b^{11, 68}_2 c -b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ p_737 ∨ b^{11, 68}_1 c -b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ p_737 ∨ -b^{11, 68}_0 c in DIMACS: -11585 11586 -11587 737 11588 0 -11585 11586 -11587 737 11589 0 -11585 11586 -11587 737 -11590 0 c -2-1 --> break c ( b^{11, 67}_2 ∧ b^{11, 67}_1 ∧ -b^{11, 67}_0 ∧ -p_737) -> break c in CNF: c -b^{11, 67}_2 ∨ -b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ p_737 ∨ break c in DIMACS: -11585 -11586 11587 737 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 67}_2 ∧ -b^{11, 67}_1 ∧ -b^{11, 67}_0 ∧ true) c in CNF: c -b^{11, 67}_2 ∨ b^{11, 67}_1 ∨ b^{11, 67}_0 ∨ false c in DIMACS: -11585 11586 11587 0 c 3 does not represent an automaton state. c -(-b^{11, 67}_2 ∧ b^{11, 67}_1 ∧ b^{11, 67}_0 ∧ true) c in CNF: c b^{11, 67}_2 ∨ -b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ false c in DIMACS: 11585 -11586 -11587 0 c -3 does not represent an automaton state. c -( b^{11, 67}_2 ∧ b^{11, 67}_1 ∧ b^{11, 67}_0 ∧ true) c in CNF: c -b^{11, 67}_2 ∨ -b^{11, 67}_1 ∨ -b^{11, 67}_0 ∨ false c in DIMACS: -11585 -11586 -11587 0 c i = 68 c -2+1 --> -1 c ( b^{11, 68}_2 ∧ b^{11, 68}_1 ∧ -b^{11, 68}_0 ∧ p_748) -> ( b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ b^{11, 69}_0) c in CNF: c -b^{11, 68}_2 ∨ -b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ -p_748 ∨ b^{11, 69}_2 c -b^{11, 68}_2 ∨ -b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ -p_748 ∨ -b^{11, 69}_1 c -b^{11, 68}_2 ∨ -b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ -p_748 ∨ b^{11, 69}_0 c in DIMACS: -11588 -11589 11590 -748 11591 0 -11588 -11589 11590 -748 -11592 0 -11588 -11589 11590 -748 11593 0 c -1+1 --> 0 c ( b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ b^{11, 68}_0 ∧ p_748) -> (-b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ -b^{11, 69}_0) c in CNF: c -b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ -p_748 ∨ -b^{11, 69}_2 c -b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ -p_748 ∨ -b^{11, 69}_1 c -b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ -p_748 ∨ -b^{11, 69}_0 c in DIMACS: -11588 11589 -11590 -748 -11591 0 -11588 11589 -11590 -748 -11592 0 -11588 11589 -11590 -748 -11593 0 c 0+1 --> 1 c (-b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ -b^{11, 68}_0 ∧ p_748) -> (-b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ b^{11, 69}_0) c in CNF: c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ -p_748 ∨ -b^{11, 69}_2 c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ -p_748 ∨ -b^{11, 69}_1 c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ -p_748 ∨ b^{11, 69}_0 c in DIMACS: 11588 11589 11590 -748 -11591 0 11588 11589 11590 -748 -11592 0 11588 11589 11590 -748 11593 0 c 1+1 --> 2 c (-b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ b^{11, 68}_0 ∧ p_748) -> (-b^{11, 69}_2 ∧ b^{11, 69}_1 ∧ -b^{11, 69}_0) c in CNF: c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ -p_748 ∨ -b^{11, 69}_2 c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ -p_748 ∨ b^{11, 69}_1 c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ -p_748 ∨ -b^{11, 69}_0 c in DIMACS: 11588 11589 -11590 -748 -11591 0 11588 11589 -11590 -748 11592 0 11588 11589 -11590 -748 -11593 0 c 2+1 --> break c (-b^{11, 68}_2 ∧ b^{11, 68}_1 ∧ -b^{11, 68}_0 ∧ p_748) -> break c in CNF: c b^{11, 68}_2 ∨ -b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ -p_748 ∨ break c in DIMACS: 11588 -11589 11590 -748 1162 0 c 2-1 --> 1 c (-b^{11, 68}_2 ∧ b^{11, 68}_1 ∧ -b^{11, 68}_0 ∧ -p_748) -> (-b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ b^{11, 69}_0) c in CNF: c b^{11, 68}_2 ∨ -b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ p_748 ∨ -b^{11, 69}_2 c b^{11, 68}_2 ∨ -b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ p_748 ∨ -b^{11, 69}_1 c b^{11, 68}_2 ∨ -b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ p_748 ∨ b^{11, 69}_0 c in DIMACS: 11588 -11589 11590 748 -11591 0 11588 -11589 11590 748 -11592 0 11588 -11589 11590 748 11593 0 c 1-1 --> 0 c (-b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ b^{11, 68}_0 ∧ -p_748) -> (-b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ -b^{11, 69}_0) c in CNF: c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ p_748 ∨ -b^{11, 69}_2 c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ p_748 ∨ -b^{11, 69}_1 c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ p_748 ∨ -b^{11, 69}_0 c in DIMACS: 11588 11589 -11590 748 -11591 0 11588 11589 -11590 748 -11592 0 11588 11589 -11590 748 -11593 0 c 0-1 --> -1 c (-b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ -b^{11, 68}_0 ∧ -p_748) -> ( b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ b^{11, 69}_0) c in CNF: c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ p_748 ∨ b^{11, 69}_2 c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ p_748 ∨ -b^{11, 69}_1 c b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ p_748 ∨ b^{11, 69}_0 c in DIMACS: 11588 11589 11590 748 11591 0 11588 11589 11590 748 -11592 0 11588 11589 11590 748 11593 0 c -1-1 --> -2 c ( b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ b^{11, 68}_0 ∧ -p_748) -> ( b^{11, 69}_2 ∧ b^{11, 69}_1 ∧ -b^{11, 69}_0) c in CNF: c -b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ p_748 ∨ b^{11, 69}_2 c -b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ p_748 ∨ b^{11, 69}_1 c -b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ p_748 ∨ -b^{11, 69}_0 c in DIMACS: -11588 11589 -11590 748 11591 0 -11588 11589 -11590 748 11592 0 -11588 11589 -11590 748 -11593 0 c -2-1 --> break c ( b^{11, 68}_2 ∧ b^{11, 68}_1 ∧ -b^{11, 68}_0 ∧ -p_748) -> break c in CNF: c -b^{11, 68}_2 ∨ -b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ p_748 ∨ break c in DIMACS: -11588 -11589 11590 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 68}_2 ∧ -b^{11, 68}_1 ∧ -b^{11, 68}_0 ∧ true) c in CNF: c -b^{11, 68}_2 ∨ b^{11, 68}_1 ∨ b^{11, 68}_0 ∨ false c in DIMACS: -11588 11589 11590 0 c 3 does not represent an automaton state. c -(-b^{11, 68}_2 ∧ b^{11, 68}_1 ∧ b^{11, 68}_0 ∧ true) c in CNF: c b^{11, 68}_2 ∨ -b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ false c in DIMACS: 11588 -11589 -11590 0 c -3 does not represent an automaton state. c -( b^{11, 68}_2 ∧ b^{11, 68}_1 ∧ b^{11, 68}_0 ∧ true) c in CNF: c -b^{11, 68}_2 ∨ -b^{11, 68}_1 ∨ -b^{11, 68}_0 ∨ false c in DIMACS: -11588 -11589 -11590 0 c i = 69 c -2+1 --> -1 c ( b^{11, 69}_2 ∧ b^{11, 69}_1 ∧ -b^{11, 69}_0 ∧ p_759) -> ( b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ b^{11, 70}_0) c in CNF: c -b^{11, 69}_2 ∨ -b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ -p_759 ∨ b^{11, 70}_2 c -b^{11, 69}_2 ∨ -b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ -p_759 ∨ -b^{11, 70}_1 c -b^{11, 69}_2 ∨ -b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ -p_759 ∨ b^{11, 70}_0 c in DIMACS: -11591 -11592 11593 -759 11594 0 -11591 -11592 11593 -759 -11595 0 -11591 -11592 11593 -759 11596 0 c -1+1 --> 0 c ( b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ b^{11, 69}_0 ∧ p_759) -> (-b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ -b^{11, 70}_0) c in CNF: c -b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ -p_759 ∨ -b^{11, 70}_2 c -b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ -p_759 ∨ -b^{11, 70}_1 c -b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ -p_759 ∨ -b^{11, 70}_0 c in DIMACS: -11591 11592 -11593 -759 -11594 0 -11591 11592 -11593 -759 -11595 0 -11591 11592 -11593 -759 -11596 0 c 0+1 --> 1 c (-b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ -b^{11, 69}_0 ∧ p_759) -> (-b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ b^{11, 70}_0) c in CNF: c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ -p_759 ∨ -b^{11, 70}_2 c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ -p_759 ∨ -b^{11, 70}_1 c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ -p_759 ∨ b^{11, 70}_0 c in DIMACS: 11591 11592 11593 -759 -11594 0 11591 11592 11593 -759 -11595 0 11591 11592 11593 -759 11596 0 c 1+1 --> 2 c (-b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ b^{11, 69}_0 ∧ p_759) -> (-b^{11, 70}_2 ∧ b^{11, 70}_1 ∧ -b^{11, 70}_0) c in CNF: c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ -p_759 ∨ -b^{11, 70}_2 c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ -p_759 ∨ b^{11, 70}_1 c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ -p_759 ∨ -b^{11, 70}_0 c in DIMACS: 11591 11592 -11593 -759 -11594 0 11591 11592 -11593 -759 11595 0 11591 11592 -11593 -759 -11596 0 c 2+1 --> break c (-b^{11, 69}_2 ∧ b^{11, 69}_1 ∧ -b^{11, 69}_0 ∧ p_759) -> break c in CNF: c b^{11, 69}_2 ∨ -b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ -p_759 ∨ break c in DIMACS: 11591 -11592 11593 -759 1162 0 c 2-1 --> 1 c (-b^{11, 69}_2 ∧ b^{11, 69}_1 ∧ -b^{11, 69}_0 ∧ -p_759) -> (-b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ b^{11, 70}_0) c in CNF: c b^{11, 69}_2 ∨ -b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ p_759 ∨ -b^{11, 70}_2 c b^{11, 69}_2 ∨ -b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ p_759 ∨ -b^{11, 70}_1 c b^{11, 69}_2 ∨ -b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ p_759 ∨ b^{11, 70}_0 c in DIMACS: 11591 -11592 11593 759 -11594 0 11591 -11592 11593 759 -11595 0 11591 -11592 11593 759 11596 0 c 1-1 --> 0 c (-b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ b^{11, 69}_0 ∧ -p_759) -> (-b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ -b^{11, 70}_0) c in CNF: c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ p_759 ∨ -b^{11, 70}_2 c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ p_759 ∨ -b^{11, 70}_1 c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ p_759 ∨ -b^{11, 70}_0 c in DIMACS: 11591 11592 -11593 759 -11594 0 11591 11592 -11593 759 -11595 0 11591 11592 -11593 759 -11596 0 c 0-1 --> -1 c (-b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ -b^{11, 69}_0 ∧ -p_759) -> ( b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ b^{11, 70}_0) c in CNF: c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ p_759 ∨ b^{11, 70}_2 c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ p_759 ∨ -b^{11, 70}_1 c b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ p_759 ∨ b^{11, 70}_0 c in DIMACS: 11591 11592 11593 759 11594 0 11591 11592 11593 759 -11595 0 11591 11592 11593 759 11596 0 c -1-1 --> -2 c ( b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ b^{11, 69}_0 ∧ -p_759) -> ( b^{11, 70}_2 ∧ b^{11, 70}_1 ∧ -b^{11, 70}_0) c in CNF: c -b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ p_759 ∨ b^{11, 70}_2 c -b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ p_759 ∨ b^{11, 70}_1 c -b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ p_759 ∨ -b^{11, 70}_0 c in DIMACS: -11591 11592 -11593 759 11594 0 -11591 11592 -11593 759 11595 0 -11591 11592 -11593 759 -11596 0 c -2-1 --> break c ( b^{11, 69}_2 ∧ b^{11, 69}_1 ∧ -b^{11, 69}_0 ∧ -p_759) -> break c in CNF: c -b^{11, 69}_2 ∨ -b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ p_759 ∨ break c in DIMACS: -11591 -11592 11593 759 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 69}_2 ∧ -b^{11, 69}_1 ∧ -b^{11, 69}_0 ∧ true) c in CNF: c -b^{11, 69}_2 ∨ b^{11, 69}_1 ∨ b^{11, 69}_0 ∨ false c in DIMACS: -11591 11592 11593 0 c 3 does not represent an automaton state. c -(-b^{11, 69}_2 ∧ b^{11, 69}_1 ∧ b^{11, 69}_0 ∧ true) c in CNF: c b^{11, 69}_2 ∨ -b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ false c in DIMACS: 11591 -11592 -11593 0 c -3 does not represent an automaton state. c -( b^{11, 69}_2 ∧ b^{11, 69}_1 ∧ b^{11, 69}_0 ∧ true) c in CNF: c -b^{11, 69}_2 ∨ -b^{11, 69}_1 ∨ -b^{11, 69}_0 ∨ false c in DIMACS: -11591 -11592 -11593 0 c i = 70 c -2+1 --> -1 c ( b^{11, 70}_2 ∧ b^{11, 70}_1 ∧ -b^{11, 70}_0 ∧ p_770) -> ( b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ b^{11, 71}_0) c in CNF: c -b^{11, 70}_2 ∨ -b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ -p_770 ∨ b^{11, 71}_2 c -b^{11, 70}_2 ∨ -b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ -p_770 ∨ -b^{11, 71}_1 c -b^{11, 70}_2 ∨ -b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ -p_770 ∨ b^{11, 71}_0 c in DIMACS: -11594 -11595 11596 -770 11597 0 -11594 -11595 11596 -770 -11598 0 -11594 -11595 11596 -770 11599 0 c -1+1 --> 0 c ( b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ b^{11, 70}_0 ∧ p_770) -> (-b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ -b^{11, 71}_0) c in CNF: c -b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ -p_770 ∨ -b^{11, 71}_2 c -b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ -p_770 ∨ -b^{11, 71}_1 c -b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ -p_770 ∨ -b^{11, 71}_0 c in DIMACS: -11594 11595 -11596 -770 -11597 0 -11594 11595 -11596 -770 -11598 0 -11594 11595 -11596 -770 -11599 0 c 0+1 --> 1 c (-b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ -b^{11, 70}_0 ∧ p_770) -> (-b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ b^{11, 71}_0) c in CNF: c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ -p_770 ∨ -b^{11, 71}_2 c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ -p_770 ∨ -b^{11, 71}_1 c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ -p_770 ∨ b^{11, 71}_0 c in DIMACS: 11594 11595 11596 -770 -11597 0 11594 11595 11596 -770 -11598 0 11594 11595 11596 -770 11599 0 c 1+1 --> 2 c (-b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ b^{11, 70}_0 ∧ p_770) -> (-b^{11, 71}_2 ∧ b^{11, 71}_1 ∧ -b^{11, 71}_0) c in CNF: c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ -p_770 ∨ -b^{11, 71}_2 c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ -p_770 ∨ b^{11, 71}_1 c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ -p_770 ∨ -b^{11, 71}_0 c in DIMACS: 11594 11595 -11596 -770 -11597 0 11594 11595 -11596 -770 11598 0 11594 11595 -11596 -770 -11599 0 c 2+1 --> break c (-b^{11, 70}_2 ∧ b^{11, 70}_1 ∧ -b^{11, 70}_0 ∧ p_770) -> break c in CNF: c b^{11, 70}_2 ∨ -b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ -p_770 ∨ break c in DIMACS: 11594 -11595 11596 -770 1162 0 c 2-1 --> 1 c (-b^{11, 70}_2 ∧ b^{11, 70}_1 ∧ -b^{11, 70}_0 ∧ -p_770) -> (-b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ b^{11, 71}_0) c in CNF: c b^{11, 70}_2 ∨ -b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ p_770 ∨ -b^{11, 71}_2 c b^{11, 70}_2 ∨ -b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ p_770 ∨ -b^{11, 71}_1 c b^{11, 70}_2 ∨ -b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ p_770 ∨ b^{11, 71}_0 c in DIMACS: 11594 -11595 11596 770 -11597 0 11594 -11595 11596 770 -11598 0 11594 -11595 11596 770 11599 0 c 1-1 --> 0 c (-b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ b^{11, 70}_0 ∧ -p_770) -> (-b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ -b^{11, 71}_0) c in CNF: c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ p_770 ∨ -b^{11, 71}_2 c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ p_770 ∨ -b^{11, 71}_1 c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ p_770 ∨ -b^{11, 71}_0 c in DIMACS: 11594 11595 -11596 770 -11597 0 11594 11595 -11596 770 -11598 0 11594 11595 -11596 770 -11599 0 c 0-1 --> -1 c (-b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ -b^{11, 70}_0 ∧ -p_770) -> ( b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ b^{11, 71}_0) c in CNF: c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ p_770 ∨ b^{11, 71}_2 c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ p_770 ∨ -b^{11, 71}_1 c b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ p_770 ∨ b^{11, 71}_0 c in DIMACS: 11594 11595 11596 770 11597 0 11594 11595 11596 770 -11598 0 11594 11595 11596 770 11599 0 c -1-1 --> -2 c ( b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ b^{11, 70}_0 ∧ -p_770) -> ( b^{11, 71}_2 ∧ b^{11, 71}_1 ∧ -b^{11, 71}_0) c in CNF: c -b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ p_770 ∨ b^{11, 71}_2 c -b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ p_770 ∨ b^{11, 71}_1 c -b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ p_770 ∨ -b^{11, 71}_0 c in DIMACS: -11594 11595 -11596 770 11597 0 -11594 11595 -11596 770 11598 0 -11594 11595 -11596 770 -11599 0 c -2-1 --> break c ( b^{11, 70}_2 ∧ b^{11, 70}_1 ∧ -b^{11, 70}_0 ∧ -p_770) -> break c in CNF: c -b^{11, 70}_2 ∨ -b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ p_770 ∨ break c in DIMACS: -11594 -11595 11596 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 70}_2 ∧ -b^{11, 70}_1 ∧ -b^{11, 70}_0 ∧ true) c in CNF: c -b^{11, 70}_2 ∨ b^{11, 70}_1 ∨ b^{11, 70}_0 ∨ false c in DIMACS: -11594 11595 11596 0 c 3 does not represent an automaton state. c -(-b^{11, 70}_2 ∧ b^{11, 70}_1 ∧ b^{11, 70}_0 ∧ true) c in CNF: c b^{11, 70}_2 ∨ -b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ false c in DIMACS: 11594 -11595 -11596 0 c -3 does not represent an automaton state. c -( b^{11, 70}_2 ∧ b^{11, 70}_1 ∧ b^{11, 70}_0 ∧ true) c in CNF: c -b^{11, 70}_2 ∨ -b^{11, 70}_1 ∨ -b^{11, 70}_0 ∨ false c in DIMACS: -11594 -11595 -11596 0 c i = 71 c -2+1 --> -1 c ( b^{11, 71}_2 ∧ b^{11, 71}_1 ∧ -b^{11, 71}_0 ∧ p_781) -> ( b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ b^{11, 72}_0) c in CNF: c -b^{11, 71}_2 ∨ -b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ -p_781 ∨ b^{11, 72}_2 c -b^{11, 71}_2 ∨ -b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ -p_781 ∨ -b^{11, 72}_1 c -b^{11, 71}_2 ∨ -b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ -p_781 ∨ b^{11, 72}_0 c in DIMACS: -11597 -11598 11599 -781 11600 0 -11597 -11598 11599 -781 -11601 0 -11597 -11598 11599 -781 11602 0 c -1+1 --> 0 c ( b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ b^{11, 71}_0 ∧ p_781) -> (-b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ -b^{11, 72}_0) c in CNF: c -b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ -p_781 ∨ -b^{11, 72}_2 c -b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ -p_781 ∨ -b^{11, 72}_1 c -b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ -p_781 ∨ -b^{11, 72}_0 c in DIMACS: -11597 11598 -11599 -781 -11600 0 -11597 11598 -11599 -781 -11601 0 -11597 11598 -11599 -781 -11602 0 c 0+1 --> 1 c (-b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ -b^{11, 71}_0 ∧ p_781) -> (-b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ b^{11, 72}_0) c in CNF: c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ -p_781 ∨ -b^{11, 72}_2 c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ -p_781 ∨ -b^{11, 72}_1 c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ -p_781 ∨ b^{11, 72}_0 c in DIMACS: 11597 11598 11599 -781 -11600 0 11597 11598 11599 -781 -11601 0 11597 11598 11599 -781 11602 0 c 1+1 --> 2 c (-b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ b^{11, 71}_0 ∧ p_781) -> (-b^{11, 72}_2 ∧ b^{11, 72}_1 ∧ -b^{11, 72}_0) c in CNF: c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ -p_781 ∨ -b^{11, 72}_2 c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ -p_781 ∨ b^{11, 72}_1 c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ -p_781 ∨ -b^{11, 72}_0 c in DIMACS: 11597 11598 -11599 -781 -11600 0 11597 11598 -11599 -781 11601 0 11597 11598 -11599 -781 -11602 0 c 2+1 --> break c (-b^{11, 71}_2 ∧ b^{11, 71}_1 ∧ -b^{11, 71}_0 ∧ p_781) -> break c in CNF: c b^{11, 71}_2 ∨ -b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ -p_781 ∨ break c in DIMACS: 11597 -11598 11599 -781 1162 0 c 2-1 --> 1 c (-b^{11, 71}_2 ∧ b^{11, 71}_1 ∧ -b^{11, 71}_0 ∧ -p_781) -> (-b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ b^{11, 72}_0) c in CNF: c b^{11, 71}_2 ∨ -b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ p_781 ∨ -b^{11, 72}_2 c b^{11, 71}_2 ∨ -b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ p_781 ∨ -b^{11, 72}_1 c b^{11, 71}_2 ∨ -b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ p_781 ∨ b^{11, 72}_0 c in DIMACS: 11597 -11598 11599 781 -11600 0 11597 -11598 11599 781 -11601 0 11597 -11598 11599 781 11602 0 c 1-1 --> 0 c (-b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ b^{11, 71}_0 ∧ -p_781) -> (-b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ -b^{11, 72}_0) c in CNF: c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ p_781 ∨ -b^{11, 72}_2 c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ p_781 ∨ -b^{11, 72}_1 c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ p_781 ∨ -b^{11, 72}_0 c in DIMACS: 11597 11598 -11599 781 -11600 0 11597 11598 -11599 781 -11601 0 11597 11598 -11599 781 -11602 0 c 0-1 --> -1 c (-b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ -b^{11, 71}_0 ∧ -p_781) -> ( b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ b^{11, 72}_0) c in CNF: c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ p_781 ∨ b^{11, 72}_2 c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ p_781 ∨ -b^{11, 72}_1 c b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ p_781 ∨ b^{11, 72}_0 c in DIMACS: 11597 11598 11599 781 11600 0 11597 11598 11599 781 -11601 0 11597 11598 11599 781 11602 0 c -1-1 --> -2 c ( b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ b^{11, 71}_0 ∧ -p_781) -> ( b^{11, 72}_2 ∧ b^{11, 72}_1 ∧ -b^{11, 72}_0) c in CNF: c -b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ p_781 ∨ b^{11, 72}_2 c -b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ p_781 ∨ b^{11, 72}_1 c -b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ p_781 ∨ -b^{11, 72}_0 c in DIMACS: -11597 11598 -11599 781 11600 0 -11597 11598 -11599 781 11601 0 -11597 11598 -11599 781 -11602 0 c -2-1 --> break c ( b^{11, 71}_2 ∧ b^{11, 71}_1 ∧ -b^{11, 71}_0 ∧ -p_781) -> break c in CNF: c -b^{11, 71}_2 ∨ -b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ p_781 ∨ break c in DIMACS: -11597 -11598 11599 781 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 71}_2 ∧ -b^{11, 71}_1 ∧ -b^{11, 71}_0 ∧ true) c in CNF: c -b^{11, 71}_2 ∨ b^{11, 71}_1 ∨ b^{11, 71}_0 ∨ false c in DIMACS: -11597 11598 11599 0 c 3 does not represent an automaton state. c -(-b^{11, 71}_2 ∧ b^{11, 71}_1 ∧ b^{11, 71}_0 ∧ true) c in CNF: c b^{11, 71}_2 ∨ -b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ false c in DIMACS: 11597 -11598 -11599 0 c -3 does not represent an automaton state. c -( b^{11, 71}_2 ∧ b^{11, 71}_1 ∧ b^{11, 71}_0 ∧ true) c in CNF: c -b^{11, 71}_2 ∨ -b^{11, 71}_1 ∨ -b^{11, 71}_0 ∨ false c in DIMACS: -11597 -11598 -11599 0 c i = 72 c -2+1 --> -1 c ( b^{11, 72}_2 ∧ b^{11, 72}_1 ∧ -b^{11, 72}_0 ∧ p_792) -> ( b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ b^{11, 73}_0) c in CNF: c -b^{11, 72}_2 ∨ -b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ -p_792 ∨ b^{11, 73}_2 c -b^{11, 72}_2 ∨ -b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ -p_792 ∨ -b^{11, 73}_1 c -b^{11, 72}_2 ∨ -b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ -p_792 ∨ b^{11, 73}_0 c in DIMACS: -11600 -11601 11602 -792 11603 0 -11600 -11601 11602 -792 -11604 0 -11600 -11601 11602 -792 11605 0 c -1+1 --> 0 c ( b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ b^{11, 72}_0 ∧ p_792) -> (-b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ -b^{11, 73}_0) c in CNF: c -b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ -p_792 ∨ -b^{11, 73}_2 c -b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ -p_792 ∨ -b^{11, 73}_1 c -b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ -p_792 ∨ -b^{11, 73}_0 c in DIMACS: -11600 11601 -11602 -792 -11603 0 -11600 11601 -11602 -792 -11604 0 -11600 11601 -11602 -792 -11605 0 c 0+1 --> 1 c (-b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ -b^{11, 72}_0 ∧ p_792) -> (-b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ b^{11, 73}_0) c in CNF: c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ -p_792 ∨ -b^{11, 73}_2 c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ -p_792 ∨ -b^{11, 73}_1 c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ -p_792 ∨ b^{11, 73}_0 c in DIMACS: 11600 11601 11602 -792 -11603 0 11600 11601 11602 -792 -11604 0 11600 11601 11602 -792 11605 0 c 1+1 --> 2 c (-b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ b^{11, 72}_0 ∧ p_792) -> (-b^{11, 73}_2 ∧ b^{11, 73}_1 ∧ -b^{11, 73}_0) c in CNF: c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ -p_792 ∨ -b^{11, 73}_2 c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ -p_792 ∨ b^{11, 73}_1 c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ -p_792 ∨ -b^{11, 73}_0 c in DIMACS: 11600 11601 -11602 -792 -11603 0 11600 11601 -11602 -792 11604 0 11600 11601 -11602 -792 -11605 0 c 2+1 --> break c (-b^{11, 72}_2 ∧ b^{11, 72}_1 ∧ -b^{11, 72}_0 ∧ p_792) -> break c in CNF: c b^{11, 72}_2 ∨ -b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ -p_792 ∨ break c in DIMACS: 11600 -11601 11602 -792 1162 0 c 2-1 --> 1 c (-b^{11, 72}_2 ∧ b^{11, 72}_1 ∧ -b^{11, 72}_0 ∧ -p_792) -> (-b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ b^{11, 73}_0) c in CNF: c b^{11, 72}_2 ∨ -b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ p_792 ∨ -b^{11, 73}_2 c b^{11, 72}_2 ∨ -b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ p_792 ∨ -b^{11, 73}_1 c b^{11, 72}_2 ∨ -b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ p_792 ∨ b^{11, 73}_0 c in DIMACS: 11600 -11601 11602 792 -11603 0 11600 -11601 11602 792 -11604 0 11600 -11601 11602 792 11605 0 c 1-1 --> 0 c (-b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ b^{11, 72}_0 ∧ -p_792) -> (-b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ -b^{11, 73}_0) c in CNF: c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ p_792 ∨ -b^{11, 73}_2 c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ p_792 ∨ -b^{11, 73}_1 c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ p_792 ∨ -b^{11, 73}_0 c in DIMACS: 11600 11601 -11602 792 -11603 0 11600 11601 -11602 792 -11604 0 11600 11601 -11602 792 -11605 0 c 0-1 --> -1 c (-b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ -b^{11, 72}_0 ∧ -p_792) -> ( b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ b^{11, 73}_0) c in CNF: c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ p_792 ∨ b^{11, 73}_2 c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ p_792 ∨ -b^{11, 73}_1 c b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ p_792 ∨ b^{11, 73}_0 c in DIMACS: 11600 11601 11602 792 11603 0 11600 11601 11602 792 -11604 0 11600 11601 11602 792 11605 0 c -1-1 --> -2 c ( b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ b^{11, 72}_0 ∧ -p_792) -> ( b^{11, 73}_2 ∧ b^{11, 73}_1 ∧ -b^{11, 73}_0) c in CNF: c -b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ p_792 ∨ b^{11, 73}_2 c -b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ p_792 ∨ b^{11, 73}_1 c -b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ p_792 ∨ -b^{11, 73}_0 c in DIMACS: -11600 11601 -11602 792 11603 0 -11600 11601 -11602 792 11604 0 -11600 11601 -11602 792 -11605 0 c -2-1 --> break c ( b^{11, 72}_2 ∧ b^{11, 72}_1 ∧ -b^{11, 72}_0 ∧ -p_792) -> break c in CNF: c -b^{11, 72}_2 ∨ -b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ p_792 ∨ break c in DIMACS: -11600 -11601 11602 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 72}_2 ∧ -b^{11, 72}_1 ∧ -b^{11, 72}_0 ∧ true) c in CNF: c -b^{11, 72}_2 ∨ b^{11, 72}_1 ∨ b^{11, 72}_0 ∨ false c in DIMACS: -11600 11601 11602 0 c 3 does not represent an automaton state. c -(-b^{11, 72}_2 ∧ b^{11, 72}_1 ∧ b^{11, 72}_0 ∧ true) c in CNF: c b^{11, 72}_2 ∨ -b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ false c in DIMACS: 11600 -11601 -11602 0 c -3 does not represent an automaton state. c -( b^{11, 72}_2 ∧ b^{11, 72}_1 ∧ b^{11, 72}_0 ∧ true) c in CNF: c -b^{11, 72}_2 ∨ -b^{11, 72}_1 ∨ -b^{11, 72}_0 ∨ false c in DIMACS: -11600 -11601 -11602 0 c i = 73 c -2+1 --> -1 c ( b^{11, 73}_2 ∧ b^{11, 73}_1 ∧ -b^{11, 73}_0 ∧ p_803) -> ( b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ b^{11, 74}_0) c in CNF: c -b^{11, 73}_2 ∨ -b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ -p_803 ∨ b^{11, 74}_2 c -b^{11, 73}_2 ∨ -b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ -p_803 ∨ -b^{11, 74}_1 c -b^{11, 73}_2 ∨ -b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ -p_803 ∨ b^{11, 74}_0 c in DIMACS: -11603 -11604 11605 -803 11606 0 -11603 -11604 11605 -803 -11607 0 -11603 -11604 11605 -803 11608 0 c -1+1 --> 0 c ( b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ b^{11, 73}_0 ∧ p_803) -> (-b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ -b^{11, 74}_0) c in CNF: c -b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ -p_803 ∨ -b^{11, 74}_2 c -b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ -p_803 ∨ -b^{11, 74}_1 c -b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ -p_803 ∨ -b^{11, 74}_0 c in DIMACS: -11603 11604 -11605 -803 -11606 0 -11603 11604 -11605 -803 -11607 0 -11603 11604 -11605 -803 -11608 0 c 0+1 --> 1 c (-b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ -b^{11, 73}_0 ∧ p_803) -> (-b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ b^{11, 74}_0) c in CNF: c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ -p_803 ∨ -b^{11, 74}_2 c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ -p_803 ∨ -b^{11, 74}_1 c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ -p_803 ∨ b^{11, 74}_0 c in DIMACS: 11603 11604 11605 -803 -11606 0 11603 11604 11605 -803 -11607 0 11603 11604 11605 -803 11608 0 c 1+1 --> 2 c (-b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ b^{11, 73}_0 ∧ p_803) -> (-b^{11, 74}_2 ∧ b^{11, 74}_1 ∧ -b^{11, 74}_0) c in CNF: c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ -p_803 ∨ -b^{11, 74}_2 c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ -p_803 ∨ b^{11, 74}_1 c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ -p_803 ∨ -b^{11, 74}_0 c in DIMACS: 11603 11604 -11605 -803 -11606 0 11603 11604 -11605 -803 11607 0 11603 11604 -11605 -803 -11608 0 c 2+1 --> break c (-b^{11, 73}_2 ∧ b^{11, 73}_1 ∧ -b^{11, 73}_0 ∧ p_803) -> break c in CNF: c b^{11, 73}_2 ∨ -b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ -p_803 ∨ break c in DIMACS: 11603 -11604 11605 -803 1162 0 c 2-1 --> 1 c (-b^{11, 73}_2 ∧ b^{11, 73}_1 ∧ -b^{11, 73}_0 ∧ -p_803) -> (-b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ b^{11, 74}_0) c in CNF: c b^{11, 73}_2 ∨ -b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ p_803 ∨ -b^{11, 74}_2 c b^{11, 73}_2 ∨ -b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ p_803 ∨ -b^{11, 74}_1 c b^{11, 73}_2 ∨ -b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ p_803 ∨ b^{11, 74}_0 c in DIMACS: 11603 -11604 11605 803 -11606 0 11603 -11604 11605 803 -11607 0 11603 -11604 11605 803 11608 0 c 1-1 --> 0 c (-b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ b^{11, 73}_0 ∧ -p_803) -> (-b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ -b^{11, 74}_0) c in CNF: c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ p_803 ∨ -b^{11, 74}_2 c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ p_803 ∨ -b^{11, 74}_1 c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ p_803 ∨ -b^{11, 74}_0 c in DIMACS: 11603 11604 -11605 803 -11606 0 11603 11604 -11605 803 -11607 0 11603 11604 -11605 803 -11608 0 c 0-1 --> -1 c (-b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ -b^{11, 73}_0 ∧ -p_803) -> ( b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ b^{11, 74}_0) c in CNF: c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ p_803 ∨ b^{11, 74}_2 c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ p_803 ∨ -b^{11, 74}_1 c b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ p_803 ∨ b^{11, 74}_0 c in DIMACS: 11603 11604 11605 803 11606 0 11603 11604 11605 803 -11607 0 11603 11604 11605 803 11608 0 c -1-1 --> -2 c ( b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ b^{11, 73}_0 ∧ -p_803) -> ( b^{11, 74}_2 ∧ b^{11, 74}_1 ∧ -b^{11, 74}_0) c in CNF: c -b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ p_803 ∨ b^{11, 74}_2 c -b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ p_803 ∨ b^{11, 74}_1 c -b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ p_803 ∨ -b^{11, 74}_0 c in DIMACS: -11603 11604 -11605 803 11606 0 -11603 11604 -11605 803 11607 0 -11603 11604 -11605 803 -11608 0 c -2-1 --> break c ( b^{11, 73}_2 ∧ b^{11, 73}_1 ∧ -b^{11, 73}_0 ∧ -p_803) -> break c in CNF: c -b^{11, 73}_2 ∨ -b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ p_803 ∨ break c in DIMACS: -11603 -11604 11605 803 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 73}_2 ∧ -b^{11, 73}_1 ∧ -b^{11, 73}_0 ∧ true) c in CNF: c -b^{11, 73}_2 ∨ b^{11, 73}_1 ∨ b^{11, 73}_0 ∨ false c in DIMACS: -11603 11604 11605 0 c 3 does not represent an automaton state. c -(-b^{11, 73}_2 ∧ b^{11, 73}_1 ∧ b^{11, 73}_0 ∧ true) c in CNF: c b^{11, 73}_2 ∨ -b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ false c in DIMACS: 11603 -11604 -11605 0 c -3 does not represent an automaton state. c -( b^{11, 73}_2 ∧ b^{11, 73}_1 ∧ b^{11, 73}_0 ∧ true) c in CNF: c -b^{11, 73}_2 ∨ -b^{11, 73}_1 ∨ -b^{11, 73}_0 ∨ false c in DIMACS: -11603 -11604 -11605 0 c i = 74 c -2+1 --> -1 c ( b^{11, 74}_2 ∧ b^{11, 74}_1 ∧ -b^{11, 74}_0 ∧ p_814) -> ( b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ b^{11, 75}_0) c in CNF: c -b^{11, 74}_2 ∨ -b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ -p_814 ∨ b^{11, 75}_2 c -b^{11, 74}_2 ∨ -b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ -p_814 ∨ -b^{11, 75}_1 c -b^{11, 74}_2 ∨ -b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ -p_814 ∨ b^{11, 75}_0 c in DIMACS: -11606 -11607 11608 -814 11609 0 -11606 -11607 11608 -814 -11610 0 -11606 -11607 11608 -814 11611 0 c -1+1 --> 0 c ( b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ b^{11, 74}_0 ∧ p_814) -> (-b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ -b^{11, 75}_0) c in CNF: c -b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ -p_814 ∨ -b^{11, 75}_2 c -b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ -p_814 ∨ -b^{11, 75}_1 c -b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ -p_814 ∨ -b^{11, 75}_0 c in DIMACS: -11606 11607 -11608 -814 -11609 0 -11606 11607 -11608 -814 -11610 0 -11606 11607 -11608 -814 -11611 0 c 0+1 --> 1 c (-b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ -b^{11, 74}_0 ∧ p_814) -> (-b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ b^{11, 75}_0) c in CNF: c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ -p_814 ∨ -b^{11, 75}_2 c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ -p_814 ∨ -b^{11, 75}_1 c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ -p_814 ∨ b^{11, 75}_0 c in DIMACS: 11606 11607 11608 -814 -11609 0 11606 11607 11608 -814 -11610 0 11606 11607 11608 -814 11611 0 c 1+1 --> 2 c (-b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ b^{11, 74}_0 ∧ p_814) -> (-b^{11, 75}_2 ∧ b^{11, 75}_1 ∧ -b^{11, 75}_0) c in CNF: c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ -p_814 ∨ -b^{11, 75}_2 c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ -p_814 ∨ b^{11, 75}_1 c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ -p_814 ∨ -b^{11, 75}_0 c in DIMACS: 11606 11607 -11608 -814 -11609 0 11606 11607 -11608 -814 11610 0 11606 11607 -11608 -814 -11611 0 c 2+1 --> break c (-b^{11, 74}_2 ∧ b^{11, 74}_1 ∧ -b^{11, 74}_0 ∧ p_814) -> break c in CNF: c b^{11, 74}_2 ∨ -b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ -p_814 ∨ break c in DIMACS: 11606 -11607 11608 -814 1162 0 c 2-1 --> 1 c (-b^{11, 74}_2 ∧ b^{11, 74}_1 ∧ -b^{11, 74}_0 ∧ -p_814) -> (-b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ b^{11, 75}_0) c in CNF: c b^{11, 74}_2 ∨ -b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ p_814 ∨ -b^{11, 75}_2 c b^{11, 74}_2 ∨ -b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ p_814 ∨ -b^{11, 75}_1 c b^{11, 74}_2 ∨ -b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ p_814 ∨ b^{11, 75}_0 c in DIMACS: 11606 -11607 11608 814 -11609 0 11606 -11607 11608 814 -11610 0 11606 -11607 11608 814 11611 0 c 1-1 --> 0 c (-b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ b^{11, 74}_0 ∧ -p_814) -> (-b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ -b^{11, 75}_0) c in CNF: c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ p_814 ∨ -b^{11, 75}_2 c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ p_814 ∨ -b^{11, 75}_1 c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ p_814 ∨ -b^{11, 75}_0 c in DIMACS: 11606 11607 -11608 814 -11609 0 11606 11607 -11608 814 -11610 0 11606 11607 -11608 814 -11611 0 c 0-1 --> -1 c (-b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ -b^{11, 74}_0 ∧ -p_814) -> ( b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ b^{11, 75}_0) c in CNF: c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ p_814 ∨ b^{11, 75}_2 c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ p_814 ∨ -b^{11, 75}_1 c b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ p_814 ∨ b^{11, 75}_0 c in DIMACS: 11606 11607 11608 814 11609 0 11606 11607 11608 814 -11610 0 11606 11607 11608 814 11611 0 c -1-1 --> -2 c ( b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ b^{11, 74}_0 ∧ -p_814) -> ( b^{11, 75}_2 ∧ b^{11, 75}_1 ∧ -b^{11, 75}_0) c in CNF: c -b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ p_814 ∨ b^{11, 75}_2 c -b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ p_814 ∨ b^{11, 75}_1 c -b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ p_814 ∨ -b^{11, 75}_0 c in DIMACS: -11606 11607 -11608 814 11609 0 -11606 11607 -11608 814 11610 0 -11606 11607 -11608 814 -11611 0 c -2-1 --> break c ( b^{11, 74}_2 ∧ b^{11, 74}_1 ∧ -b^{11, 74}_0 ∧ -p_814) -> break c in CNF: c -b^{11, 74}_2 ∨ -b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ p_814 ∨ break c in DIMACS: -11606 -11607 11608 814 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 74}_2 ∧ -b^{11, 74}_1 ∧ -b^{11, 74}_0 ∧ true) c in CNF: c -b^{11, 74}_2 ∨ b^{11, 74}_1 ∨ b^{11, 74}_0 ∨ false c in DIMACS: -11606 11607 11608 0 c 3 does not represent an automaton state. c -(-b^{11, 74}_2 ∧ b^{11, 74}_1 ∧ b^{11, 74}_0 ∧ true) c in CNF: c b^{11, 74}_2 ∨ -b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ false c in DIMACS: 11606 -11607 -11608 0 c -3 does not represent an automaton state. c -( b^{11, 74}_2 ∧ b^{11, 74}_1 ∧ b^{11, 74}_0 ∧ true) c in CNF: c -b^{11, 74}_2 ∨ -b^{11, 74}_1 ∨ -b^{11, 74}_0 ∨ false c in DIMACS: -11606 -11607 -11608 0 c i = 75 c -2+1 --> -1 c ( b^{11, 75}_2 ∧ b^{11, 75}_1 ∧ -b^{11, 75}_0 ∧ p_825) -> ( b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ b^{11, 76}_0) c in CNF: c -b^{11, 75}_2 ∨ -b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ -p_825 ∨ b^{11, 76}_2 c -b^{11, 75}_2 ∨ -b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ -p_825 ∨ -b^{11, 76}_1 c -b^{11, 75}_2 ∨ -b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ -p_825 ∨ b^{11, 76}_0 c in DIMACS: -11609 -11610 11611 -825 11612 0 -11609 -11610 11611 -825 -11613 0 -11609 -11610 11611 -825 11614 0 c -1+1 --> 0 c ( b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ b^{11, 75}_0 ∧ p_825) -> (-b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ -b^{11, 76}_0) c in CNF: c -b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ -p_825 ∨ -b^{11, 76}_2 c -b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ -p_825 ∨ -b^{11, 76}_1 c -b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ -p_825 ∨ -b^{11, 76}_0 c in DIMACS: -11609 11610 -11611 -825 -11612 0 -11609 11610 -11611 -825 -11613 0 -11609 11610 -11611 -825 -11614 0 c 0+1 --> 1 c (-b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ -b^{11, 75}_0 ∧ p_825) -> (-b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ b^{11, 76}_0) c in CNF: c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ -p_825 ∨ -b^{11, 76}_2 c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ -p_825 ∨ -b^{11, 76}_1 c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ -p_825 ∨ b^{11, 76}_0 c in DIMACS: 11609 11610 11611 -825 -11612 0 11609 11610 11611 -825 -11613 0 11609 11610 11611 -825 11614 0 c 1+1 --> 2 c (-b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ b^{11, 75}_0 ∧ p_825) -> (-b^{11, 76}_2 ∧ b^{11, 76}_1 ∧ -b^{11, 76}_0) c in CNF: c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ -p_825 ∨ -b^{11, 76}_2 c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ -p_825 ∨ b^{11, 76}_1 c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ -p_825 ∨ -b^{11, 76}_0 c in DIMACS: 11609 11610 -11611 -825 -11612 0 11609 11610 -11611 -825 11613 0 11609 11610 -11611 -825 -11614 0 c 2+1 --> break c (-b^{11, 75}_2 ∧ b^{11, 75}_1 ∧ -b^{11, 75}_0 ∧ p_825) -> break c in CNF: c b^{11, 75}_2 ∨ -b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ -p_825 ∨ break c in DIMACS: 11609 -11610 11611 -825 1162 0 c 2-1 --> 1 c (-b^{11, 75}_2 ∧ b^{11, 75}_1 ∧ -b^{11, 75}_0 ∧ -p_825) -> (-b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ b^{11, 76}_0) c in CNF: c b^{11, 75}_2 ∨ -b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ p_825 ∨ -b^{11, 76}_2 c b^{11, 75}_2 ∨ -b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ p_825 ∨ -b^{11, 76}_1 c b^{11, 75}_2 ∨ -b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ p_825 ∨ b^{11, 76}_0 c in DIMACS: 11609 -11610 11611 825 -11612 0 11609 -11610 11611 825 -11613 0 11609 -11610 11611 825 11614 0 c 1-1 --> 0 c (-b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ b^{11, 75}_0 ∧ -p_825) -> (-b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ -b^{11, 76}_0) c in CNF: c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ p_825 ∨ -b^{11, 76}_2 c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ p_825 ∨ -b^{11, 76}_1 c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ p_825 ∨ -b^{11, 76}_0 c in DIMACS: 11609 11610 -11611 825 -11612 0 11609 11610 -11611 825 -11613 0 11609 11610 -11611 825 -11614 0 c 0-1 --> -1 c (-b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ -b^{11, 75}_0 ∧ -p_825) -> ( b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ b^{11, 76}_0) c in CNF: c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ p_825 ∨ b^{11, 76}_2 c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ p_825 ∨ -b^{11, 76}_1 c b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ p_825 ∨ b^{11, 76}_0 c in DIMACS: 11609 11610 11611 825 11612 0 11609 11610 11611 825 -11613 0 11609 11610 11611 825 11614 0 c -1-1 --> -2 c ( b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ b^{11, 75}_0 ∧ -p_825) -> ( b^{11, 76}_2 ∧ b^{11, 76}_1 ∧ -b^{11, 76}_0) c in CNF: c -b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ p_825 ∨ b^{11, 76}_2 c -b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ p_825 ∨ b^{11, 76}_1 c -b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ p_825 ∨ -b^{11, 76}_0 c in DIMACS: -11609 11610 -11611 825 11612 0 -11609 11610 -11611 825 11613 0 -11609 11610 -11611 825 -11614 0 c -2-1 --> break c ( b^{11, 75}_2 ∧ b^{11, 75}_1 ∧ -b^{11, 75}_0 ∧ -p_825) -> break c in CNF: c -b^{11, 75}_2 ∨ -b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ p_825 ∨ break c in DIMACS: -11609 -11610 11611 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 75}_2 ∧ -b^{11, 75}_1 ∧ -b^{11, 75}_0 ∧ true) c in CNF: c -b^{11, 75}_2 ∨ b^{11, 75}_1 ∨ b^{11, 75}_0 ∨ false c in DIMACS: -11609 11610 11611 0 c 3 does not represent an automaton state. c -(-b^{11, 75}_2 ∧ b^{11, 75}_1 ∧ b^{11, 75}_0 ∧ true) c in CNF: c b^{11, 75}_2 ∨ -b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ false c in DIMACS: 11609 -11610 -11611 0 c -3 does not represent an automaton state. c -( b^{11, 75}_2 ∧ b^{11, 75}_1 ∧ b^{11, 75}_0 ∧ true) c in CNF: c -b^{11, 75}_2 ∨ -b^{11, 75}_1 ∨ -b^{11, 75}_0 ∨ false c in DIMACS: -11609 -11610 -11611 0 c i = 76 c -2+1 --> -1 c ( b^{11, 76}_2 ∧ b^{11, 76}_1 ∧ -b^{11, 76}_0 ∧ p_836) -> ( b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ b^{11, 77}_0) c in CNF: c -b^{11, 76}_2 ∨ -b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ -p_836 ∨ b^{11, 77}_2 c -b^{11, 76}_2 ∨ -b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ -p_836 ∨ -b^{11, 77}_1 c -b^{11, 76}_2 ∨ -b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ -p_836 ∨ b^{11, 77}_0 c in DIMACS: -11612 -11613 11614 -836 11615 0 -11612 -11613 11614 -836 -11616 0 -11612 -11613 11614 -836 11617 0 c -1+1 --> 0 c ( b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ b^{11, 76}_0 ∧ p_836) -> (-b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ -b^{11, 77}_0) c in CNF: c -b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ -p_836 ∨ -b^{11, 77}_2 c -b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ -p_836 ∨ -b^{11, 77}_1 c -b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ -p_836 ∨ -b^{11, 77}_0 c in DIMACS: -11612 11613 -11614 -836 -11615 0 -11612 11613 -11614 -836 -11616 0 -11612 11613 -11614 -836 -11617 0 c 0+1 --> 1 c (-b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ -b^{11, 76}_0 ∧ p_836) -> (-b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ b^{11, 77}_0) c in CNF: c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ -p_836 ∨ -b^{11, 77}_2 c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ -p_836 ∨ -b^{11, 77}_1 c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ -p_836 ∨ b^{11, 77}_0 c in DIMACS: 11612 11613 11614 -836 -11615 0 11612 11613 11614 -836 -11616 0 11612 11613 11614 -836 11617 0 c 1+1 --> 2 c (-b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ b^{11, 76}_0 ∧ p_836) -> (-b^{11, 77}_2 ∧ b^{11, 77}_1 ∧ -b^{11, 77}_0) c in CNF: c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ -p_836 ∨ -b^{11, 77}_2 c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ -p_836 ∨ b^{11, 77}_1 c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ -p_836 ∨ -b^{11, 77}_0 c in DIMACS: 11612 11613 -11614 -836 -11615 0 11612 11613 -11614 -836 11616 0 11612 11613 -11614 -836 -11617 0 c 2+1 --> break c (-b^{11, 76}_2 ∧ b^{11, 76}_1 ∧ -b^{11, 76}_0 ∧ p_836) -> break c in CNF: c b^{11, 76}_2 ∨ -b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ -p_836 ∨ break c in DIMACS: 11612 -11613 11614 -836 1162 0 c 2-1 --> 1 c (-b^{11, 76}_2 ∧ b^{11, 76}_1 ∧ -b^{11, 76}_0 ∧ -p_836) -> (-b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ b^{11, 77}_0) c in CNF: c b^{11, 76}_2 ∨ -b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ p_836 ∨ -b^{11, 77}_2 c b^{11, 76}_2 ∨ -b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ p_836 ∨ -b^{11, 77}_1 c b^{11, 76}_2 ∨ -b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ p_836 ∨ b^{11, 77}_0 c in DIMACS: 11612 -11613 11614 836 -11615 0 11612 -11613 11614 836 -11616 0 11612 -11613 11614 836 11617 0 c 1-1 --> 0 c (-b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ b^{11, 76}_0 ∧ -p_836) -> (-b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ -b^{11, 77}_0) c in CNF: c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ p_836 ∨ -b^{11, 77}_2 c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ p_836 ∨ -b^{11, 77}_1 c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ p_836 ∨ -b^{11, 77}_0 c in DIMACS: 11612 11613 -11614 836 -11615 0 11612 11613 -11614 836 -11616 0 11612 11613 -11614 836 -11617 0 c 0-1 --> -1 c (-b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ -b^{11, 76}_0 ∧ -p_836) -> ( b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ b^{11, 77}_0) c in CNF: c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ p_836 ∨ b^{11, 77}_2 c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ p_836 ∨ -b^{11, 77}_1 c b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ p_836 ∨ b^{11, 77}_0 c in DIMACS: 11612 11613 11614 836 11615 0 11612 11613 11614 836 -11616 0 11612 11613 11614 836 11617 0 c -1-1 --> -2 c ( b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ b^{11, 76}_0 ∧ -p_836) -> ( b^{11, 77}_2 ∧ b^{11, 77}_1 ∧ -b^{11, 77}_0) c in CNF: c -b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ p_836 ∨ b^{11, 77}_2 c -b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ p_836 ∨ b^{11, 77}_1 c -b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ p_836 ∨ -b^{11, 77}_0 c in DIMACS: -11612 11613 -11614 836 11615 0 -11612 11613 -11614 836 11616 0 -11612 11613 -11614 836 -11617 0 c -2-1 --> break c ( b^{11, 76}_2 ∧ b^{11, 76}_1 ∧ -b^{11, 76}_0 ∧ -p_836) -> break c in CNF: c -b^{11, 76}_2 ∨ -b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ p_836 ∨ break c in DIMACS: -11612 -11613 11614 836 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 76}_2 ∧ -b^{11, 76}_1 ∧ -b^{11, 76}_0 ∧ true) c in CNF: c -b^{11, 76}_2 ∨ b^{11, 76}_1 ∨ b^{11, 76}_0 ∨ false c in DIMACS: -11612 11613 11614 0 c 3 does not represent an automaton state. c -(-b^{11, 76}_2 ∧ b^{11, 76}_1 ∧ b^{11, 76}_0 ∧ true) c in CNF: c b^{11, 76}_2 ∨ -b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ false c in DIMACS: 11612 -11613 -11614 0 c -3 does not represent an automaton state. c -( b^{11, 76}_2 ∧ b^{11, 76}_1 ∧ b^{11, 76}_0 ∧ true) c in CNF: c -b^{11, 76}_2 ∨ -b^{11, 76}_1 ∨ -b^{11, 76}_0 ∨ false c in DIMACS: -11612 -11613 -11614 0 c i = 77 c -2+1 --> -1 c ( b^{11, 77}_2 ∧ b^{11, 77}_1 ∧ -b^{11, 77}_0 ∧ p_847) -> ( b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ b^{11, 78}_0) c in CNF: c -b^{11, 77}_2 ∨ -b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ -p_847 ∨ b^{11, 78}_2 c -b^{11, 77}_2 ∨ -b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ -p_847 ∨ -b^{11, 78}_1 c -b^{11, 77}_2 ∨ -b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ -p_847 ∨ b^{11, 78}_0 c in DIMACS: -11615 -11616 11617 -847 11618 0 -11615 -11616 11617 -847 -11619 0 -11615 -11616 11617 -847 11620 0 c -1+1 --> 0 c ( b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ b^{11, 77}_0 ∧ p_847) -> (-b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ -b^{11, 78}_0) c in CNF: c -b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ -p_847 ∨ -b^{11, 78}_2 c -b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ -p_847 ∨ -b^{11, 78}_1 c -b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ -p_847 ∨ -b^{11, 78}_0 c in DIMACS: -11615 11616 -11617 -847 -11618 0 -11615 11616 -11617 -847 -11619 0 -11615 11616 -11617 -847 -11620 0 c 0+1 --> 1 c (-b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ -b^{11, 77}_0 ∧ p_847) -> (-b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ b^{11, 78}_0) c in CNF: c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ -p_847 ∨ -b^{11, 78}_2 c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ -p_847 ∨ -b^{11, 78}_1 c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ -p_847 ∨ b^{11, 78}_0 c in DIMACS: 11615 11616 11617 -847 -11618 0 11615 11616 11617 -847 -11619 0 11615 11616 11617 -847 11620 0 c 1+1 --> 2 c (-b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ b^{11, 77}_0 ∧ p_847) -> (-b^{11, 78}_2 ∧ b^{11, 78}_1 ∧ -b^{11, 78}_0) c in CNF: c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ -p_847 ∨ -b^{11, 78}_2 c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ -p_847 ∨ b^{11, 78}_1 c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ -p_847 ∨ -b^{11, 78}_0 c in DIMACS: 11615 11616 -11617 -847 -11618 0 11615 11616 -11617 -847 11619 0 11615 11616 -11617 -847 -11620 0 c 2+1 --> break c (-b^{11, 77}_2 ∧ b^{11, 77}_1 ∧ -b^{11, 77}_0 ∧ p_847) -> break c in CNF: c b^{11, 77}_2 ∨ -b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ -p_847 ∨ break c in DIMACS: 11615 -11616 11617 -847 1162 0 c 2-1 --> 1 c (-b^{11, 77}_2 ∧ b^{11, 77}_1 ∧ -b^{11, 77}_0 ∧ -p_847) -> (-b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ b^{11, 78}_0) c in CNF: c b^{11, 77}_2 ∨ -b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ p_847 ∨ -b^{11, 78}_2 c b^{11, 77}_2 ∨ -b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ p_847 ∨ -b^{11, 78}_1 c b^{11, 77}_2 ∨ -b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ p_847 ∨ b^{11, 78}_0 c in DIMACS: 11615 -11616 11617 847 -11618 0 11615 -11616 11617 847 -11619 0 11615 -11616 11617 847 11620 0 c 1-1 --> 0 c (-b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ b^{11, 77}_0 ∧ -p_847) -> (-b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ -b^{11, 78}_0) c in CNF: c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ p_847 ∨ -b^{11, 78}_2 c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ p_847 ∨ -b^{11, 78}_1 c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ p_847 ∨ -b^{11, 78}_0 c in DIMACS: 11615 11616 -11617 847 -11618 0 11615 11616 -11617 847 -11619 0 11615 11616 -11617 847 -11620 0 c 0-1 --> -1 c (-b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ -b^{11, 77}_0 ∧ -p_847) -> ( b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ b^{11, 78}_0) c in CNF: c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ p_847 ∨ b^{11, 78}_2 c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ p_847 ∨ -b^{11, 78}_1 c b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ p_847 ∨ b^{11, 78}_0 c in DIMACS: 11615 11616 11617 847 11618 0 11615 11616 11617 847 -11619 0 11615 11616 11617 847 11620 0 c -1-1 --> -2 c ( b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ b^{11, 77}_0 ∧ -p_847) -> ( b^{11, 78}_2 ∧ b^{11, 78}_1 ∧ -b^{11, 78}_0) c in CNF: c -b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ p_847 ∨ b^{11, 78}_2 c -b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ p_847 ∨ b^{11, 78}_1 c -b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ p_847 ∨ -b^{11, 78}_0 c in DIMACS: -11615 11616 -11617 847 11618 0 -11615 11616 -11617 847 11619 0 -11615 11616 -11617 847 -11620 0 c -2-1 --> break c ( b^{11, 77}_2 ∧ b^{11, 77}_1 ∧ -b^{11, 77}_0 ∧ -p_847) -> break c in CNF: c -b^{11, 77}_2 ∨ -b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ p_847 ∨ break c in DIMACS: -11615 -11616 11617 847 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 77}_2 ∧ -b^{11, 77}_1 ∧ -b^{11, 77}_0 ∧ true) c in CNF: c -b^{11, 77}_2 ∨ b^{11, 77}_1 ∨ b^{11, 77}_0 ∨ false c in DIMACS: -11615 11616 11617 0 c 3 does not represent an automaton state. c -(-b^{11, 77}_2 ∧ b^{11, 77}_1 ∧ b^{11, 77}_0 ∧ true) c in CNF: c b^{11, 77}_2 ∨ -b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ false c in DIMACS: 11615 -11616 -11617 0 c -3 does not represent an automaton state. c -( b^{11, 77}_2 ∧ b^{11, 77}_1 ∧ b^{11, 77}_0 ∧ true) c in CNF: c -b^{11, 77}_2 ∨ -b^{11, 77}_1 ∨ -b^{11, 77}_0 ∨ false c in DIMACS: -11615 -11616 -11617 0 c i = 78 c -2+1 --> -1 c ( b^{11, 78}_2 ∧ b^{11, 78}_1 ∧ -b^{11, 78}_0 ∧ p_858) -> ( b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ b^{11, 79}_0) c in CNF: c -b^{11, 78}_2 ∨ -b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ -p_858 ∨ b^{11, 79}_2 c -b^{11, 78}_2 ∨ -b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ -p_858 ∨ -b^{11, 79}_1 c -b^{11, 78}_2 ∨ -b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ -p_858 ∨ b^{11, 79}_0 c in DIMACS: -11618 -11619 11620 -858 11621 0 -11618 -11619 11620 -858 -11622 0 -11618 -11619 11620 -858 11623 0 c -1+1 --> 0 c ( b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ b^{11, 78}_0 ∧ p_858) -> (-b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ -b^{11, 79}_0) c in CNF: c -b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ -p_858 ∨ -b^{11, 79}_2 c -b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ -p_858 ∨ -b^{11, 79}_1 c -b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ -p_858 ∨ -b^{11, 79}_0 c in DIMACS: -11618 11619 -11620 -858 -11621 0 -11618 11619 -11620 -858 -11622 0 -11618 11619 -11620 -858 -11623 0 c 0+1 --> 1 c (-b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ -b^{11, 78}_0 ∧ p_858) -> (-b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ b^{11, 79}_0) c in CNF: c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ -p_858 ∨ -b^{11, 79}_2 c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ -p_858 ∨ -b^{11, 79}_1 c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ -p_858 ∨ b^{11, 79}_0 c in DIMACS: 11618 11619 11620 -858 -11621 0 11618 11619 11620 -858 -11622 0 11618 11619 11620 -858 11623 0 c 1+1 --> 2 c (-b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ b^{11, 78}_0 ∧ p_858) -> (-b^{11, 79}_2 ∧ b^{11, 79}_1 ∧ -b^{11, 79}_0) c in CNF: c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ -p_858 ∨ -b^{11, 79}_2 c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ -p_858 ∨ b^{11, 79}_1 c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ -p_858 ∨ -b^{11, 79}_0 c in DIMACS: 11618 11619 -11620 -858 -11621 0 11618 11619 -11620 -858 11622 0 11618 11619 -11620 -858 -11623 0 c 2+1 --> break c (-b^{11, 78}_2 ∧ b^{11, 78}_1 ∧ -b^{11, 78}_0 ∧ p_858) -> break c in CNF: c b^{11, 78}_2 ∨ -b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ -p_858 ∨ break c in DIMACS: 11618 -11619 11620 -858 1162 0 c 2-1 --> 1 c (-b^{11, 78}_2 ∧ b^{11, 78}_1 ∧ -b^{11, 78}_0 ∧ -p_858) -> (-b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ b^{11, 79}_0) c in CNF: c b^{11, 78}_2 ∨ -b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ p_858 ∨ -b^{11, 79}_2 c b^{11, 78}_2 ∨ -b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ p_858 ∨ -b^{11, 79}_1 c b^{11, 78}_2 ∨ -b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ p_858 ∨ b^{11, 79}_0 c in DIMACS: 11618 -11619 11620 858 -11621 0 11618 -11619 11620 858 -11622 0 11618 -11619 11620 858 11623 0 c 1-1 --> 0 c (-b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ b^{11, 78}_0 ∧ -p_858) -> (-b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ -b^{11, 79}_0) c in CNF: c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ p_858 ∨ -b^{11, 79}_2 c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ p_858 ∨ -b^{11, 79}_1 c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ p_858 ∨ -b^{11, 79}_0 c in DIMACS: 11618 11619 -11620 858 -11621 0 11618 11619 -11620 858 -11622 0 11618 11619 -11620 858 -11623 0 c 0-1 --> -1 c (-b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ -b^{11, 78}_0 ∧ -p_858) -> ( b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ b^{11, 79}_0) c in CNF: c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ p_858 ∨ b^{11, 79}_2 c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ p_858 ∨ -b^{11, 79}_1 c b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ p_858 ∨ b^{11, 79}_0 c in DIMACS: 11618 11619 11620 858 11621 0 11618 11619 11620 858 -11622 0 11618 11619 11620 858 11623 0 c -1-1 --> -2 c ( b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ b^{11, 78}_0 ∧ -p_858) -> ( b^{11, 79}_2 ∧ b^{11, 79}_1 ∧ -b^{11, 79}_0) c in CNF: c -b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ p_858 ∨ b^{11, 79}_2 c -b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ p_858 ∨ b^{11, 79}_1 c -b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ p_858 ∨ -b^{11, 79}_0 c in DIMACS: -11618 11619 -11620 858 11621 0 -11618 11619 -11620 858 11622 0 -11618 11619 -11620 858 -11623 0 c -2-1 --> break c ( b^{11, 78}_2 ∧ b^{11, 78}_1 ∧ -b^{11, 78}_0 ∧ -p_858) -> break c in CNF: c -b^{11, 78}_2 ∨ -b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ p_858 ∨ break c in DIMACS: -11618 -11619 11620 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 78}_2 ∧ -b^{11, 78}_1 ∧ -b^{11, 78}_0 ∧ true) c in CNF: c -b^{11, 78}_2 ∨ b^{11, 78}_1 ∨ b^{11, 78}_0 ∨ false c in DIMACS: -11618 11619 11620 0 c 3 does not represent an automaton state. c -(-b^{11, 78}_2 ∧ b^{11, 78}_1 ∧ b^{11, 78}_0 ∧ true) c in CNF: c b^{11, 78}_2 ∨ -b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ false c in DIMACS: 11618 -11619 -11620 0 c -3 does not represent an automaton state. c -( b^{11, 78}_2 ∧ b^{11, 78}_1 ∧ b^{11, 78}_0 ∧ true) c in CNF: c -b^{11, 78}_2 ∨ -b^{11, 78}_1 ∨ -b^{11, 78}_0 ∨ false c in DIMACS: -11618 -11619 -11620 0 c i = 79 c -2+1 --> -1 c ( b^{11, 79}_2 ∧ b^{11, 79}_1 ∧ -b^{11, 79}_0 ∧ p_869) -> ( b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ b^{11, 80}_0) c in CNF: c -b^{11, 79}_2 ∨ -b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ -p_869 ∨ b^{11, 80}_2 c -b^{11, 79}_2 ∨ -b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ -p_869 ∨ -b^{11, 80}_1 c -b^{11, 79}_2 ∨ -b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ -p_869 ∨ b^{11, 80}_0 c in DIMACS: -11621 -11622 11623 -869 11624 0 -11621 -11622 11623 -869 -11625 0 -11621 -11622 11623 -869 11626 0 c -1+1 --> 0 c ( b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ b^{11, 79}_0 ∧ p_869) -> (-b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ -b^{11, 80}_0) c in CNF: c -b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ -p_869 ∨ -b^{11, 80}_2 c -b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ -p_869 ∨ -b^{11, 80}_1 c -b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ -p_869 ∨ -b^{11, 80}_0 c in DIMACS: -11621 11622 -11623 -869 -11624 0 -11621 11622 -11623 -869 -11625 0 -11621 11622 -11623 -869 -11626 0 c 0+1 --> 1 c (-b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ -b^{11, 79}_0 ∧ p_869) -> (-b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ b^{11, 80}_0) c in CNF: c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ -p_869 ∨ -b^{11, 80}_2 c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ -p_869 ∨ -b^{11, 80}_1 c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ -p_869 ∨ b^{11, 80}_0 c in DIMACS: 11621 11622 11623 -869 -11624 0 11621 11622 11623 -869 -11625 0 11621 11622 11623 -869 11626 0 c 1+1 --> 2 c (-b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ b^{11, 79}_0 ∧ p_869) -> (-b^{11, 80}_2 ∧ b^{11, 80}_1 ∧ -b^{11, 80}_0) c in CNF: c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ -p_869 ∨ -b^{11, 80}_2 c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ -p_869 ∨ b^{11, 80}_1 c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ -p_869 ∨ -b^{11, 80}_0 c in DIMACS: 11621 11622 -11623 -869 -11624 0 11621 11622 -11623 -869 11625 0 11621 11622 -11623 -869 -11626 0 c 2+1 --> break c (-b^{11, 79}_2 ∧ b^{11, 79}_1 ∧ -b^{11, 79}_0 ∧ p_869) -> break c in CNF: c b^{11, 79}_2 ∨ -b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ -p_869 ∨ break c in DIMACS: 11621 -11622 11623 -869 1162 0 c 2-1 --> 1 c (-b^{11, 79}_2 ∧ b^{11, 79}_1 ∧ -b^{11, 79}_0 ∧ -p_869) -> (-b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ b^{11, 80}_0) c in CNF: c b^{11, 79}_2 ∨ -b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ p_869 ∨ -b^{11, 80}_2 c b^{11, 79}_2 ∨ -b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ p_869 ∨ -b^{11, 80}_1 c b^{11, 79}_2 ∨ -b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ p_869 ∨ b^{11, 80}_0 c in DIMACS: 11621 -11622 11623 869 -11624 0 11621 -11622 11623 869 -11625 0 11621 -11622 11623 869 11626 0 c 1-1 --> 0 c (-b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ b^{11, 79}_0 ∧ -p_869) -> (-b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ -b^{11, 80}_0) c in CNF: c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ p_869 ∨ -b^{11, 80}_2 c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ p_869 ∨ -b^{11, 80}_1 c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ p_869 ∨ -b^{11, 80}_0 c in DIMACS: 11621 11622 -11623 869 -11624 0 11621 11622 -11623 869 -11625 0 11621 11622 -11623 869 -11626 0 c 0-1 --> -1 c (-b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ -b^{11, 79}_0 ∧ -p_869) -> ( b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ b^{11, 80}_0) c in CNF: c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ p_869 ∨ b^{11, 80}_2 c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ p_869 ∨ -b^{11, 80}_1 c b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ p_869 ∨ b^{11, 80}_0 c in DIMACS: 11621 11622 11623 869 11624 0 11621 11622 11623 869 -11625 0 11621 11622 11623 869 11626 0 c -1-1 --> -2 c ( b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ b^{11, 79}_0 ∧ -p_869) -> ( b^{11, 80}_2 ∧ b^{11, 80}_1 ∧ -b^{11, 80}_0) c in CNF: c -b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ p_869 ∨ b^{11, 80}_2 c -b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ p_869 ∨ b^{11, 80}_1 c -b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ p_869 ∨ -b^{11, 80}_0 c in DIMACS: -11621 11622 -11623 869 11624 0 -11621 11622 -11623 869 11625 0 -11621 11622 -11623 869 -11626 0 c -2-1 --> break c ( b^{11, 79}_2 ∧ b^{11, 79}_1 ∧ -b^{11, 79}_0 ∧ -p_869) -> break c in CNF: c -b^{11, 79}_2 ∨ -b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ p_869 ∨ break c in DIMACS: -11621 -11622 11623 869 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 79}_2 ∧ -b^{11, 79}_1 ∧ -b^{11, 79}_0 ∧ true) c in CNF: c -b^{11, 79}_2 ∨ b^{11, 79}_1 ∨ b^{11, 79}_0 ∨ false c in DIMACS: -11621 11622 11623 0 c 3 does not represent an automaton state. c -(-b^{11, 79}_2 ∧ b^{11, 79}_1 ∧ b^{11, 79}_0 ∧ true) c in CNF: c b^{11, 79}_2 ∨ -b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ false c in DIMACS: 11621 -11622 -11623 0 c -3 does not represent an automaton state. c -( b^{11, 79}_2 ∧ b^{11, 79}_1 ∧ b^{11, 79}_0 ∧ true) c in CNF: c -b^{11, 79}_2 ∨ -b^{11, 79}_1 ∨ -b^{11, 79}_0 ∨ false c in DIMACS: -11621 -11622 -11623 0 c i = 80 c -2+1 --> -1 c ( b^{11, 80}_2 ∧ b^{11, 80}_1 ∧ -b^{11, 80}_0 ∧ p_880) -> ( b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ b^{11, 81}_0) c in CNF: c -b^{11, 80}_2 ∨ -b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ -p_880 ∨ b^{11, 81}_2 c -b^{11, 80}_2 ∨ -b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ -p_880 ∨ -b^{11, 81}_1 c -b^{11, 80}_2 ∨ -b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ -p_880 ∨ b^{11, 81}_0 c in DIMACS: -11624 -11625 11626 -880 11627 0 -11624 -11625 11626 -880 -11628 0 -11624 -11625 11626 -880 11629 0 c -1+1 --> 0 c ( b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ b^{11, 80}_0 ∧ p_880) -> (-b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ -b^{11, 81}_0) c in CNF: c -b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ -p_880 ∨ -b^{11, 81}_2 c -b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ -p_880 ∨ -b^{11, 81}_1 c -b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ -p_880 ∨ -b^{11, 81}_0 c in DIMACS: -11624 11625 -11626 -880 -11627 0 -11624 11625 -11626 -880 -11628 0 -11624 11625 -11626 -880 -11629 0 c 0+1 --> 1 c (-b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ -b^{11, 80}_0 ∧ p_880) -> (-b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ b^{11, 81}_0) c in CNF: c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ -p_880 ∨ -b^{11, 81}_2 c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ -p_880 ∨ -b^{11, 81}_1 c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ -p_880 ∨ b^{11, 81}_0 c in DIMACS: 11624 11625 11626 -880 -11627 0 11624 11625 11626 -880 -11628 0 11624 11625 11626 -880 11629 0 c 1+1 --> 2 c (-b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ b^{11, 80}_0 ∧ p_880) -> (-b^{11, 81}_2 ∧ b^{11, 81}_1 ∧ -b^{11, 81}_0) c in CNF: c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ -p_880 ∨ -b^{11, 81}_2 c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ -p_880 ∨ b^{11, 81}_1 c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ -p_880 ∨ -b^{11, 81}_0 c in DIMACS: 11624 11625 -11626 -880 -11627 0 11624 11625 -11626 -880 11628 0 11624 11625 -11626 -880 -11629 0 c 2+1 --> break c (-b^{11, 80}_2 ∧ b^{11, 80}_1 ∧ -b^{11, 80}_0 ∧ p_880) -> break c in CNF: c b^{11, 80}_2 ∨ -b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ -p_880 ∨ break c in DIMACS: 11624 -11625 11626 -880 1162 0 c 2-1 --> 1 c (-b^{11, 80}_2 ∧ b^{11, 80}_1 ∧ -b^{11, 80}_0 ∧ -p_880) -> (-b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ b^{11, 81}_0) c in CNF: c b^{11, 80}_2 ∨ -b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ p_880 ∨ -b^{11, 81}_2 c b^{11, 80}_2 ∨ -b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ p_880 ∨ -b^{11, 81}_1 c b^{11, 80}_2 ∨ -b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ p_880 ∨ b^{11, 81}_0 c in DIMACS: 11624 -11625 11626 880 -11627 0 11624 -11625 11626 880 -11628 0 11624 -11625 11626 880 11629 0 c 1-1 --> 0 c (-b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ b^{11, 80}_0 ∧ -p_880) -> (-b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ -b^{11, 81}_0) c in CNF: c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ p_880 ∨ -b^{11, 81}_2 c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ p_880 ∨ -b^{11, 81}_1 c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ p_880 ∨ -b^{11, 81}_0 c in DIMACS: 11624 11625 -11626 880 -11627 0 11624 11625 -11626 880 -11628 0 11624 11625 -11626 880 -11629 0 c 0-1 --> -1 c (-b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ -b^{11, 80}_0 ∧ -p_880) -> ( b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ b^{11, 81}_0) c in CNF: c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ p_880 ∨ b^{11, 81}_2 c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ p_880 ∨ -b^{11, 81}_1 c b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ p_880 ∨ b^{11, 81}_0 c in DIMACS: 11624 11625 11626 880 11627 0 11624 11625 11626 880 -11628 0 11624 11625 11626 880 11629 0 c -1-1 --> -2 c ( b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ b^{11, 80}_0 ∧ -p_880) -> ( b^{11, 81}_2 ∧ b^{11, 81}_1 ∧ -b^{11, 81}_0) c in CNF: c -b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ p_880 ∨ b^{11, 81}_2 c -b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ p_880 ∨ b^{11, 81}_1 c -b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ p_880 ∨ -b^{11, 81}_0 c in DIMACS: -11624 11625 -11626 880 11627 0 -11624 11625 -11626 880 11628 0 -11624 11625 -11626 880 -11629 0 c -2-1 --> break c ( b^{11, 80}_2 ∧ b^{11, 80}_1 ∧ -b^{11, 80}_0 ∧ -p_880) -> break c in CNF: c -b^{11, 80}_2 ∨ -b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ p_880 ∨ break c in DIMACS: -11624 -11625 11626 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 80}_2 ∧ -b^{11, 80}_1 ∧ -b^{11, 80}_0 ∧ true) c in CNF: c -b^{11, 80}_2 ∨ b^{11, 80}_1 ∨ b^{11, 80}_0 ∨ false c in DIMACS: -11624 11625 11626 0 c 3 does not represent an automaton state. c -(-b^{11, 80}_2 ∧ b^{11, 80}_1 ∧ b^{11, 80}_0 ∧ true) c in CNF: c b^{11, 80}_2 ∨ -b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ false c in DIMACS: 11624 -11625 -11626 0 c -3 does not represent an automaton state. c -( b^{11, 80}_2 ∧ b^{11, 80}_1 ∧ b^{11, 80}_0 ∧ true) c in CNF: c -b^{11, 80}_2 ∨ -b^{11, 80}_1 ∨ -b^{11, 80}_0 ∨ false c in DIMACS: -11624 -11625 -11626 0 c i = 81 c -2+1 --> -1 c ( b^{11, 81}_2 ∧ b^{11, 81}_1 ∧ -b^{11, 81}_0 ∧ p_891) -> ( b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ b^{11, 82}_0) c in CNF: c -b^{11, 81}_2 ∨ -b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ -p_891 ∨ b^{11, 82}_2 c -b^{11, 81}_2 ∨ -b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ -p_891 ∨ -b^{11, 82}_1 c -b^{11, 81}_2 ∨ -b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ -p_891 ∨ b^{11, 82}_0 c in DIMACS: -11627 -11628 11629 -891 11630 0 -11627 -11628 11629 -891 -11631 0 -11627 -11628 11629 -891 11632 0 c -1+1 --> 0 c ( b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ b^{11, 81}_0 ∧ p_891) -> (-b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ -b^{11, 82}_0) c in CNF: c -b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ -p_891 ∨ -b^{11, 82}_2 c -b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ -p_891 ∨ -b^{11, 82}_1 c -b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ -p_891 ∨ -b^{11, 82}_0 c in DIMACS: -11627 11628 -11629 -891 -11630 0 -11627 11628 -11629 -891 -11631 0 -11627 11628 -11629 -891 -11632 0 c 0+1 --> 1 c (-b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ -b^{11, 81}_0 ∧ p_891) -> (-b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ b^{11, 82}_0) c in CNF: c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ -p_891 ∨ -b^{11, 82}_2 c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ -p_891 ∨ -b^{11, 82}_1 c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ -p_891 ∨ b^{11, 82}_0 c in DIMACS: 11627 11628 11629 -891 -11630 0 11627 11628 11629 -891 -11631 0 11627 11628 11629 -891 11632 0 c 1+1 --> 2 c (-b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ b^{11, 81}_0 ∧ p_891) -> (-b^{11, 82}_2 ∧ b^{11, 82}_1 ∧ -b^{11, 82}_0) c in CNF: c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ -p_891 ∨ -b^{11, 82}_2 c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ -p_891 ∨ b^{11, 82}_1 c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ -p_891 ∨ -b^{11, 82}_0 c in DIMACS: 11627 11628 -11629 -891 -11630 0 11627 11628 -11629 -891 11631 0 11627 11628 -11629 -891 -11632 0 c 2+1 --> break c (-b^{11, 81}_2 ∧ b^{11, 81}_1 ∧ -b^{11, 81}_0 ∧ p_891) -> break c in CNF: c b^{11, 81}_2 ∨ -b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ -p_891 ∨ break c in DIMACS: 11627 -11628 11629 -891 1162 0 c 2-1 --> 1 c (-b^{11, 81}_2 ∧ b^{11, 81}_1 ∧ -b^{11, 81}_0 ∧ -p_891) -> (-b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ b^{11, 82}_0) c in CNF: c b^{11, 81}_2 ∨ -b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ p_891 ∨ -b^{11, 82}_2 c b^{11, 81}_2 ∨ -b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ p_891 ∨ -b^{11, 82}_1 c b^{11, 81}_2 ∨ -b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ p_891 ∨ b^{11, 82}_0 c in DIMACS: 11627 -11628 11629 891 -11630 0 11627 -11628 11629 891 -11631 0 11627 -11628 11629 891 11632 0 c 1-1 --> 0 c (-b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ b^{11, 81}_0 ∧ -p_891) -> (-b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ -b^{11, 82}_0) c in CNF: c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ p_891 ∨ -b^{11, 82}_2 c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ p_891 ∨ -b^{11, 82}_1 c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ p_891 ∨ -b^{11, 82}_0 c in DIMACS: 11627 11628 -11629 891 -11630 0 11627 11628 -11629 891 -11631 0 11627 11628 -11629 891 -11632 0 c 0-1 --> -1 c (-b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ -b^{11, 81}_0 ∧ -p_891) -> ( b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ b^{11, 82}_0) c in CNF: c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ p_891 ∨ b^{11, 82}_2 c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ p_891 ∨ -b^{11, 82}_1 c b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ p_891 ∨ b^{11, 82}_0 c in DIMACS: 11627 11628 11629 891 11630 0 11627 11628 11629 891 -11631 0 11627 11628 11629 891 11632 0 c -1-1 --> -2 c ( b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ b^{11, 81}_0 ∧ -p_891) -> ( b^{11, 82}_2 ∧ b^{11, 82}_1 ∧ -b^{11, 82}_0) c in CNF: c -b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ p_891 ∨ b^{11, 82}_2 c -b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ p_891 ∨ b^{11, 82}_1 c -b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ p_891 ∨ -b^{11, 82}_0 c in DIMACS: -11627 11628 -11629 891 11630 0 -11627 11628 -11629 891 11631 0 -11627 11628 -11629 891 -11632 0 c -2-1 --> break c ( b^{11, 81}_2 ∧ b^{11, 81}_1 ∧ -b^{11, 81}_0 ∧ -p_891) -> break c in CNF: c -b^{11, 81}_2 ∨ -b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ p_891 ∨ break c in DIMACS: -11627 -11628 11629 891 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 81}_2 ∧ -b^{11, 81}_1 ∧ -b^{11, 81}_0 ∧ true) c in CNF: c -b^{11, 81}_2 ∨ b^{11, 81}_1 ∨ b^{11, 81}_0 ∨ false c in DIMACS: -11627 11628 11629 0 c 3 does not represent an automaton state. c -(-b^{11, 81}_2 ∧ b^{11, 81}_1 ∧ b^{11, 81}_0 ∧ true) c in CNF: c b^{11, 81}_2 ∨ -b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ false c in DIMACS: 11627 -11628 -11629 0 c -3 does not represent an automaton state. c -( b^{11, 81}_2 ∧ b^{11, 81}_1 ∧ b^{11, 81}_0 ∧ true) c in CNF: c -b^{11, 81}_2 ∨ -b^{11, 81}_1 ∨ -b^{11, 81}_0 ∨ false c in DIMACS: -11627 -11628 -11629 0 c i = 82 c -2+1 --> -1 c ( b^{11, 82}_2 ∧ b^{11, 82}_1 ∧ -b^{11, 82}_0 ∧ p_902) -> ( b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ b^{11, 83}_0) c in CNF: c -b^{11, 82}_2 ∨ -b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ -p_902 ∨ b^{11, 83}_2 c -b^{11, 82}_2 ∨ -b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ -p_902 ∨ -b^{11, 83}_1 c -b^{11, 82}_2 ∨ -b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ -p_902 ∨ b^{11, 83}_0 c in DIMACS: -11630 -11631 11632 -902 11633 0 -11630 -11631 11632 -902 -11634 0 -11630 -11631 11632 -902 11635 0 c -1+1 --> 0 c ( b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ b^{11, 82}_0 ∧ p_902) -> (-b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ -b^{11, 83}_0) c in CNF: c -b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ -p_902 ∨ -b^{11, 83}_2 c -b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ -p_902 ∨ -b^{11, 83}_1 c -b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ -p_902 ∨ -b^{11, 83}_0 c in DIMACS: -11630 11631 -11632 -902 -11633 0 -11630 11631 -11632 -902 -11634 0 -11630 11631 -11632 -902 -11635 0 c 0+1 --> 1 c (-b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ -b^{11, 82}_0 ∧ p_902) -> (-b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ b^{11, 83}_0) c in CNF: c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ -p_902 ∨ -b^{11, 83}_2 c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ -p_902 ∨ -b^{11, 83}_1 c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ -p_902 ∨ b^{11, 83}_0 c in DIMACS: 11630 11631 11632 -902 -11633 0 11630 11631 11632 -902 -11634 0 11630 11631 11632 -902 11635 0 c 1+1 --> 2 c (-b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ b^{11, 82}_0 ∧ p_902) -> (-b^{11, 83}_2 ∧ b^{11, 83}_1 ∧ -b^{11, 83}_0) c in CNF: c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ -p_902 ∨ -b^{11, 83}_2 c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ -p_902 ∨ b^{11, 83}_1 c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ -p_902 ∨ -b^{11, 83}_0 c in DIMACS: 11630 11631 -11632 -902 -11633 0 11630 11631 -11632 -902 11634 0 11630 11631 -11632 -902 -11635 0 c 2+1 --> break c (-b^{11, 82}_2 ∧ b^{11, 82}_1 ∧ -b^{11, 82}_0 ∧ p_902) -> break c in CNF: c b^{11, 82}_2 ∨ -b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ -p_902 ∨ break c in DIMACS: 11630 -11631 11632 -902 1162 0 c 2-1 --> 1 c (-b^{11, 82}_2 ∧ b^{11, 82}_1 ∧ -b^{11, 82}_0 ∧ -p_902) -> (-b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ b^{11, 83}_0) c in CNF: c b^{11, 82}_2 ∨ -b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ p_902 ∨ -b^{11, 83}_2 c b^{11, 82}_2 ∨ -b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ p_902 ∨ -b^{11, 83}_1 c b^{11, 82}_2 ∨ -b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ p_902 ∨ b^{11, 83}_0 c in DIMACS: 11630 -11631 11632 902 -11633 0 11630 -11631 11632 902 -11634 0 11630 -11631 11632 902 11635 0 c 1-1 --> 0 c (-b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ b^{11, 82}_0 ∧ -p_902) -> (-b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ -b^{11, 83}_0) c in CNF: c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ p_902 ∨ -b^{11, 83}_2 c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ p_902 ∨ -b^{11, 83}_1 c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ p_902 ∨ -b^{11, 83}_0 c in DIMACS: 11630 11631 -11632 902 -11633 0 11630 11631 -11632 902 -11634 0 11630 11631 -11632 902 -11635 0 c 0-1 --> -1 c (-b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ -b^{11, 82}_0 ∧ -p_902) -> ( b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ b^{11, 83}_0) c in CNF: c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ p_902 ∨ b^{11, 83}_2 c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ p_902 ∨ -b^{11, 83}_1 c b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ p_902 ∨ b^{11, 83}_0 c in DIMACS: 11630 11631 11632 902 11633 0 11630 11631 11632 902 -11634 0 11630 11631 11632 902 11635 0 c -1-1 --> -2 c ( b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ b^{11, 82}_0 ∧ -p_902) -> ( b^{11, 83}_2 ∧ b^{11, 83}_1 ∧ -b^{11, 83}_0) c in CNF: c -b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ p_902 ∨ b^{11, 83}_2 c -b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ p_902 ∨ b^{11, 83}_1 c -b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ p_902 ∨ -b^{11, 83}_0 c in DIMACS: -11630 11631 -11632 902 11633 0 -11630 11631 -11632 902 11634 0 -11630 11631 -11632 902 -11635 0 c -2-1 --> break c ( b^{11, 82}_2 ∧ b^{11, 82}_1 ∧ -b^{11, 82}_0 ∧ -p_902) -> break c in CNF: c -b^{11, 82}_2 ∨ -b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ p_902 ∨ break c in DIMACS: -11630 -11631 11632 902 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 82}_2 ∧ -b^{11, 82}_1 ∧ -b^{11, 82}_0 ∧ true) c in CNF: c -b^{11, 82}_2 ∨ b^{11, 82}_1 ∨ b^{11, 82}_0 ∨ false c in DIMACS: -11630 11631 11632 0 c 3 does not represent an automaton state. c -(-b^{11, 82}_2 ∧ b^{11, 82}_1 ∧ b^{11, 82}_0 ∧ true) c in CNF: c b^{11, 82}_2 ∨ -b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ false c in DIMACS: 11630 -11631 -11632 0 c -3 does not represent an automaton state. c -( b^{11, 82}_2 ∧ b^{11, 82}_1 ∧ b^{11, 82}_0 ∧ true) c in CNF: c -b^{11, 82}_2 ∨ -b^{11, 82}_1 ∨ -b^{11, 82}_0 ∨ false c in DIMACS: -11630 -11631 -11632 0 c i = 83 c -2+1 --> -1 c ( b^{11, 83}_2 ∧ b^{11, 83}_1 ∧ -b^{11, 83}_0 ∧ p_913) -> ( b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ b^{11, 84}_0) c in CNF: c -b^{11, 83}_2 ∨ -b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ -p_913 ∨ b^{11, 84}_2 c -b^{11, 83}_2 ∨ -b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ -p_913 ∨ -b^{11, 84}_1 c -b^{11, 83}_2 ∨ -b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ -p_913 ∨ b^{11, 84}_0 c in DIMACS: -11633 -11634 11635 -913 11636 0 -11633 -11634 11635 -913 -11637 0 -11633 -11634 11635 -913 11638 0 c -1+1 --> 0 c ( b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ b^{11, 83}_0 ∧ p_913) -> (-b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ -b^{11, 84}_0) c in CNF: c -b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ -p_913 ∨ -b^{11, 84}_2 c -b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ -p_913 ∨ -b^{11, 84}_1 c -b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ -p_913 ∨ -b^{11, 84}_0 c in DIMACS: -11633 11634 -11635 -913 -11636 0 -11633 11634 -11635 -913 -11637 0 -11633 11634 -11635 -913 -11638 0 c 0+1 --> 1 c (-b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ -b^{11, 83}_0 ∧ p_913) -> (-b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ b^{11, 84}_0) c in CNF: c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ -p_913 ∨ -b^{11, 84}_2 c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ -p_913 ∨ -b^{11, 84}_1 c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ -p_913 ∨ b^{11, 84}_0 c in DIMACS: 11633 11634 11635 -913 -11636 0 11633 11634 11635 -913 -11637 0 11633 11634 11635 -913 11638 0 c 1+1 --> 2 c (-b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ b^{11, 83}_0 ∧ p_913) -> (-b^{11, 84}_2 ∧ b^{11, 84}_1 ∧ -b^{11, 84}_0) c in CNF: c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ -p_913 ∨ -b^{11, 84}_2 c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ -p_913 ∨ b^{11, 84}_1 c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ -p_913 ∨ -b^{11, 84}_0 c in DIMACS: 11633 11634 -11635 -913 -11636 0 11633 11634 -11635 -913 11637 0 11633 11634 -11635 -913 -11638 0 c 2+1 --> break c (-b^{11, 83}_2 ∧ b^{11, 83}_1 ∧ -b^{11, 83}_0 ∧ p_913) -> break c in CNF: c b^{11, 83}_2 ∨ -b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ -p_913 ∨ break c in DIMACS: 11633 -11634 11635 -913 1162 0 c 2-1 --> 1 c (-b^{11, 83}_2 ∧ b^{11, 83}_1 ∧ -b^{11, 83}_0 ∧ -p_913) -> (-b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ b^{11, 84}_0) c in CNF: c b^{11, 83}_2 ∨ -b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ p_913 ∨ -b^{11, 84}_2 c b^{11, 83}_2 ∨ -b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ p_913 ∨ -b^{11, 84}_1 c b^{11, 83}_2 ∨ -b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ p_913 ∨ b^{11, 84}_0 c in DIMACS: 11633 -11634 11635 913 -11636 0 11633 -11634 11635 913 -11637 0 11633 -11634 11635 913 11638 0 c 1-1 --> 0 c (-b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ b^{11, 83}_0 ∧ -p_913) -> (-b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ -b^{11, 84}_0) c in CNF: c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ p_913 ∨ -b^{11, 84}_2 c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ p_913 ∨ -b^{11, 84}_1 c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ p_913 ∨ -b^{11, 84}_0 c in DIMACS: 11633 11634 -11635 913 -11636 0 11633 11634 -11635 913 -11637 0 11633 11634 -11635 913 -11638 0 c 0-1 --> -1 c (-b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ -b^{11, 83}_0 ∧ -p_913) -> ( b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ b^{11, 84}_0) c in CNF: c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ p_913 ∨ b^{11, 84}_2 c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ p_913 ∨ -b^{11, 84}_1 c b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ p_913 ∨ b^{11, 84}_0 c in DIMACS: 11633 11634 11635 913 11636 0 11633 11634 11635 913 -11637 0 11633 11634 11635 913 11638 0 c -1-1 --> -2 c ( b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ b^{11, 83}_0 ∧ -p_913) -> ( b^{11, 84}_2 ∧ b^{11, 84}_1 ∧ -b^{11, 84}_0) c in CNF: c -b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ p_913 ∨ b^{11, 84}_2 c -b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ p_913 ∨ b^{11, 84}_1 c -b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ p_913 ∨ -b^{11, 84}_0 c in DIMACS: -11633 11634 -11635 913 11636 0 -11633 11634 -11635 913 11637 0 -11633 11634 -11635 913 -11638 0 c -2-1 --> break c ( b^{11, 83}_2 ∧ b^{11, 83}_1 ∧ -b^{11, 83}_0 ∧ -p_913) -> break c in CNF: c -b^{11, 83}_2 ∨ -b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ p_913 ∨ break c in DIMACS: -11633 -11634 11635 913 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 83}_2 ∧ -b^{11, 83}_1 ∧ -b^{11, 83}_0 ∧ true) c in CNF: c -b^{11, 83}_2 ∨ b^{11, 83}_1 ∨ b^{11, 83}_0 ∨ false c in DIMACS: -11633 11634 11635 0 c 3 does not represent an automaton state. c -(-b^{11, 83}_2 ∧ b^{11, 83}_1 ∧ b^{11, 83}_0 ∧ true) c in CNF: c b^{11, 83}_2 ∨ -b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ false c in DIMACS: 11633 -11634 -11635 0 c -3 does not represent an automaton state. c -( b^{11, 83}_2 ∧ b^{11, 83}_1 ∧ b^{11, 83}_0 ∧ true) c in CNF: c -b^{11, 83}_2 ∨ -b^{11, 83}_1 ∨ -b^{11, 83}_0 ∨ false c in DIMACS: -11633 -11634 -11635 0 c i = 84 c -2+1 --> -1 c ( b^{11, 84}_2 ∧ b^{11, 84}_1 ∧ -b^{11, 84}_0 ∧ p_924) -> ( b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ b^{11, 85}_0) c in CNF: c -b^{11, 84}_2 ∨ -b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ -p_924 ∨ b^{11, 85}_2 c -b^{11, 84}_2 ∨ -b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ -p_924 ∨ -b^{11, 85}_1 c -b^{11, 84}_2 ∨ -b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ -p_924 ∨ b^{11, 85}_0 c in DIMACS: -11636 -11637 11638 -924 11639 0 -11636 -11637 11638 -924 -11640 0 -11636 -11637 11638 -924 11641 0 c -1+1 --> 0 c ( b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ b^{11, 84}_0 ∧ p_924) -> (-b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ -b^{11, 85}_0) c in CNF: c -b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ -p_924 ∨ -b^{11, 85}_2 c -b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ -p_924 ∨ -b^{11, 85}_1 c -b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ -p_924 ∨ -b^{11, 85}_0 c in DIMACS: -11636 11637 -11638 -924 -11639 0 -11636 11637 -11638 -924 -11640 0 -11636 11637 -11638 -924 -11641 0 c 0+1 --> 1 c (-b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ -b^{11, 84}_0 ∧ p_924) -> (-b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ b^{11, 85}_0) c in CNF: c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ -p_924 ∨ -b^{11, 85}_2 c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ -p_924 ∨ -b^{11, 85}_1 c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ -p_924 ∨ b^{11, 85}_0 c in DIMACS: 11636 11637 11638 -924 -11639 0 11636 11637 11638 -924 -11640 0 11636 11637 11638 -924 11641 0 c 1+1 --> 2 c (-b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ b^{11, 84}_0 ∧ p_924) -> (-b^{11, 85}_2 ∧ b^{11, 85}_1 ∧ -b^{11, 85}_0) c in CNF: c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ -p_924 ∨ -b^{11, 85}_2 c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ -p_924 ∨ b^{11, 85}_1 c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ -p_924 ∨ -b^{11, 85}_0 c in DIMACS: 11636 11637 -11638 -924 -11639 0 11636 11637 -11638 -924 11640 0 11636 11637 -11638 -924 -11641 0 c 2+1 --> break c (-b^{11, 84}_2 ∧ b^{11, 84}_1 ∧ -b^{11, 84}_0 ∧ p_924) -> break c in CNF: c b^{11, 84}_2 ∨ -b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ -p_924 ∨ break c in DIMACS: 11636 -11637 11638 -924 1162 0 c 2-1 --> 1 c (-b^{11, 84}_2 ∧ b^{11, 84}_1 ∧ -b^{11, 84}_0 ∧ -p_924) -> (-b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ b^{11, 85}_0) c in CNF: c b^{11, 84}_2 ∨ -b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ p_924 ∨ -b^{11, 85}_2 c b^{11, 84}_2 ∨ -b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ p_924 ∨ -b^{11, 85}_1 c b^{11, 84}_2 ∨ -b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ p_924 ∨ b^{11, 85}_0 c in DIMACS: 11636 -11637 11638 924 -11639 0 11636 -11637 11638 924 -11640 0 11636 -11637 11638 924 11641 0 c 1-1 --> 0 c (-b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ b^{11, 84}_0 ∧ -p_924) -> (-b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ -b^{11, 85}_0) c in CNF: c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ p_924 ∨ -b^{11, 85}_2 c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ p_924 ∨ -b^{11, 85}_1 c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ p_924 ∨ -b^{11, 85}_0 c in DIMACS: 11636 11637 -11638 924 -11639 0 11636 11637 -11638 924 -11640 0 11636 11637 -11638 924 -11641 0 c 0-1 --> -1 c (-b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ -b^{11, 84}_0 ∧ -p_924) -> ( b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ b^{11, 85}_0) c in CNF: c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ p_924 ∨ b^{11, 85}_2 c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ p_924 ∨ -b^{11, 85}_1 c b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ p_924 ∨ b^{11, 85}_0 c in DIMACS: 11636 11637 11638 924 11639 0 11636 11637 11638 924 -11640 0 11636 11637 11638 924 11641 0 c -1-1 --> -2 c ( b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ b^{11, 84}_0 ∧ -p_924) -> ( b^{11, 85}_2 ∧ b^{11, 85}_1 ∧ -b^{11, 85}_0) c in CNF: c -b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ p_924 ∨ b^{11, 85}_2 c -b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ p_924 ∨ b^{11, 85}_1 c -b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ p_924 ∨ -b^{11, 85}_0 c in DIMACS: -11636 11637 -11638 924 11639 0 -11636 11637 -11638 924 11640 0 -11636 11637 -11638 924 -11641 0 c -2-1 --> break c ( b^{11, 84}_2 ∧ b^{11, 84}_1 ∧ -b^{11, 84}_0 ∧ -p_924) -> break c in CNF: c -b^{11, 84}_2 ∨ -b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ p_924 ∨ break c in DIMACS: -11636 -11637 11638 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 84}_2 ∧ -b^{11, 84}_1 ∧ -b^{11, 84}_0 ∧ true) c in CNF: c -b^{11, 84}_2 ∨ b^{11, 84}_1 ∨ b^{11, 84}_0 ∨ false c in DIMACS: -11636 11637 11638 0 c 3 does not represent an automaton state. c -(-b^{11, 84}_2 ∧ b^{11, 84}_1 ∧ b^{11, 84}_0 ∧ true) c in CNF: c b^{11, 84}_2 ∨ -b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ false c in DIMACS: 11636 -11637 -11638 0 c -3 does not represent an automaton state. c -( b^{11, 84}_2 ∧ b^{11, 84}_1 ∧ b^{11, 84}_0 ∧ true) c in CNF: c -b^{11, 84}_2 ∨ -b^{11, 84}_1 ∨ -b^{11, 84}_0 ∨ false c in DIMACS: -11636 -11637 -11638 0 c i = 85 c -2+1 --> -1 c ( b^{11, 85}_2 ∧ b^{11, 85}_1 ∧ -b^{11, 85}_0 ∧ p_935) -> ( b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ b^{11, 86}_0) c in CNF: c -b^{11, 85}_2 ∨ -b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ -p_935 ∨ b^{11, 86}_2 c -b^{11, 85}_2 ∨ -b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ -p_935 ∨ -b^{11, 86}_1 c -b^{11, 85}_2 ∨ -b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ -p_935 ∨ b^{11, 86}_0 c in DIMACS: -11639 -11640 11641 -935 11642 0 -11639 -11640 11641 -935 -11643 0 -11639 -11640 11641 -935 11644 0 c -1+1 --> 0 c ( b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ b^{11, 85}_0 ∧ p_935) -> (-b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ -b^{11, 86}_0) c in CNF: c -b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ -p_935 ∨ -b^{11, 86}_2 c -b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ -p_935 ∨ -b^{11, 86}_1 c -b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ -p_935 ∨ -b^{11, 86}_0 c in DIMACS: -11639 11640 -11641 -935 -11642 0 -11639 11640 -11641 -935 -11643 0 -11639 11640 -11641 -935 -11644 0 c 0+1 --> 1 c (-b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ -b^{11, 85}_0 ∧ p_935) -> (-b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ b^{11, 86}_0) c in CNF: c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ -p_935 ∨ -b^{11, 86}_2 c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ -p_935 ∨ -b^{11, 86}_1 c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ -p_935 ∨ b^{11, 86}_0 c in DIMACS: 11639 11640 11641 -935 -11642 0 11639 11640 11641 -935 -11643 0 11639 11640 11641 -935 11644 0 c 1+1 --> 2 c (-b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ b^{11, 85}_0 ∧ p_935) -> (-b^{11, 86}_2 ∧ b^{11, 86}_1 ∧ -b^{11, 86}_0) c in CNF: c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ -p_935 ∨ -b^{11, 86}_2 c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ -p_935 ∨ b^{11, 86}_1 c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ -p_935 ∨ -b^{11, 86}_0 c in DIMACS: 11639 11640 -11641 -935 -11642 0 11639 11640 -11641 -935 11643 0 11639 11640 -11641 -935 -11644 0 c 2+1 --> break c (-b^{11, 85}_2 ∧ b^{11, 85}_1 ∧ -b^{11, 85}_0 ∧ p_935) -> break c in CNF: c b^{11, 85}_2 ∨ -b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ -p_935 ∨ break c in DIMACS: 11639 -11640 11641 -935 1162 0 c 2-1 --> 1 c (-b^{11, 85}_2 ∧ b^{11, 85}_1 ∧ -b^{11, 85}_0 ∧ -p_935) -> (-b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ b^{11, 86}_0) c in CNF: c b^{11, 85}_2 ∨ -b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ p_935 ∨ -b^{11, 86}_2 c b^{11, 85}_2 ∨ -b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ p_935 ∨ -b^{11, 86}_1 c b^{11, 85}_2 ∨ -b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ p_935 ∨ b^{11, 86}_0 c in DIMACS: 11639 -11640 11641 935 -11642 0 11639 -11640 11641 935 -11643 0 11639 -11640 11641 935 11644 0 c 1-1 --> 0 c (-b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ b^{11, 85}_0 ∧ -p_935) -> (-b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ -b^{11, 86}_0) c in CNF: c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ p_935 ∨ -b^{11, 86}_2 c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ p_935 ∨ -b^{11, 86}_1 c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ p_935 ∨ -b^{11, 86}_0 c in DIMACS: 11639 11640 -11641 935 -11642 0 11639 11640 -11641 935 -11643 0 11639 11640 -11641 935 -11644 0 c 0-1 --> -1 c (-b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ -b^{11, 85}_0 ∧ -p_935) -> ( b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ b^{11, 86}_0) c in CNF: c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ p_935 ∨ b^{11, 86}_2 c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ p_935 ∨ -b^{11, 86}_1 c b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ p_935 ∨ b^{11, 86}_0 c in DIMACS: 11639 11640 11641 935 11642 0 11639 11640 11641 935 -11643 0 11639 11640 11641 935 11644 0 c -1-1 --> -2 c ( b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ b^{11, 85}_0 ∧ -p_935) -> ( b^{11, 86}_2 ∧ b^{11, 86}_1 ∧ -b^{11, 86}_0) c in CNF: c -b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ p_935 ∨ b^{11, 86}_2 c -b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ p_935 ∨ b^{11, 86}_1 c -b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ p_935 ∨ -b^{11, 86}_0 c in DIMACS: -11639 11640 -11641 935 11642 0 -11639 11640 -11641 935 11643 0 -11639 11640 -11641 935 -11644 0 c -2-1 --> break c ( b^{11, 85}_2 ∧ b^{11, 85}_1 ∧ -b^{11, 85}_0 ∧ -p_935) -> break c in CNF: c -b^{11, 85}_2 ∨ -b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ p_935 ∨ break c in DIMACS: -11639 -11640 11641 935 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 85}_2 ∧ -b^{11, 85}_1 ∧ -b^{11, 85}_0 ∧ true) c in CNF: c -b^{11, 85}_2 ∨ b^{11, 85}_1 ∨ b^{11, 85}_0 ∨ false c in DIMACS: -11639 11640 11641 0 c 3 does not represent an automaton state. c -(-b^{11, 85}_2 ∧ b^{11, 85}_1 ∧ b^{11, 85}_0 ∧ true) c in CNF: c b^{11, 85}_2 ∨ -b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ false c in DIMACS: 11639 -11640 -11641 0 c -3 does not represent an automaton state. c -( b^{11, 85}_2 ∧ b^{11, 85}_1 ∧ b^{11, 85}_0 ∧ true) c in CNF: c -b^{11, 85}_2 ∨ -b^{11, 85}_1 ∨ -b^{11, 85}_0 ∨ false c in DIMACS: -11639 -11640 -11641 0 c i = 86 c -2+1 --> -1 c ( b^{11, 86}_2 ∧ b^{11, 86}_1 ∧ -b^{11, 86}_0 ∧ p_946) -> ( b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ b^{11, 87}_0) c in CNF: c -b^{11, 86}_2 ∨ -b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ -p_946 ∨ b^{11, 87}_2 c -b^{11, 86}_2 ∨ -b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ -p_946 ∨ -b^{11, 87}_1 c -b^{11, 86}_2 ∨ -b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ -p_946 ∨ b^{11, 87}_0 c in DIMACS: -11642 -11643 11644 -946 11645 0 -11642 -11643 11644 -946 -11646 0 -11642 -11643 11644 -946 11647 0 c -1+1 --> 0 c ( b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ b^{11, 86}_0 ∧ p_946) -> (-b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ -b^{11, 87}_0) c in CNF: c -b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ -p_946 ∨ -b^{11, 87}_2 c -b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ -p_946 ∨ -b^{11, 87}_1 c -b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ -p_946 ∨ -b^{11, 87}_0 c in DIMACS: -11642 11643 -11644 -946 -11645 0 -11642 11643 -11644 -946 -11646 0 -11642 11643 -11644 -946 -11647 0 c 0+1 --> 1 c (-b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ -b^{11, 86}_0 ∧ p_946) -> (-b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ b^{11, 87}_0) c in CNF: c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ -p_946 ∨ -b^{11, 87}_2 c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ -p_946 ∨ -b^{11, 87}_1 c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ -p_946 ∨ b^{11, 87}_0 c in DIMACS: 11642 11643 11644 -946 -11645 0 11642 11643 11644 -946 -11646 0 11642 11643 11644 -946 11647 0 c 1+1 --> 2 c (-b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ b^{11, 86}_0 ∧ p_946) -> (-b^{11, 87}_2 ∧ b^{11, 87}_1 ∧ -b^{11, 87}_0) c in CNF: c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ -p_946 ∨ -b^{11, 87}_2 c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ -p_946 ∨ b^{11, 87}_1 c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ -p_946 ∨ -b^{11, 87}_0 c in DIMACS: 11642 11643 -11644 -946 -11645 0 11642 11643 -11644 -946 11646 0 11642 11643 -11644 -946 -11647 0 c 2+1 --> break c (-b^{11, 86}_2 ∧ b^{11, 86}_1 ∧ -b^{11, 86}_0 ∧ p_946) -> break c in CNF: c b^{11, 86}_2 ∨ -b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ -p_946 ∨ break c in DIMACS: 11642 -11643 11644 -946 1162 0 c 2-1 --> 1 c (-b^{11, 86}_2 ∧ b^{11, 86}_1 ∧ -b^{11, 86}_0 ∧ -p_946) -> (-b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ b^{11, 87}_0) c in CNF: c b^{11, 86}_2 ∨ -b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ p_946 ∨ -b^{11, 87}_2 c b^{11, 86}_2 ∨ -b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ p_946 ∨ -b^{11, 87}_1 c b^{11, 86}_2 ∨ -b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ p_946 ∨ b^{11, 87}_0 c in DIMACS: 11642 -11643 11644 946 -11645 0 11642 -11643 11644 946 -11646 0 11642 -11643 11644 946 11647 0 c 1-1 --> 0 c (-b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ b^{11, 86}_0 ∧ -p_946) -> (-b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ -b^{11, 87}_0) c in CNF: c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ p_946 ∨ -b^{11, 87}_2 c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ p_946 ∨ -b^{11, 87}_1 c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ p_946 ∨ -b^{11, 87}_0 c in DIMACS: 11642 11643 -11644 946 -11645 0 11642 11643 -11644 946 -11646 0 11642 11643 -11644 946 -11647 0 c 0-1 --> -1 c (-b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ -b^{11, 86}_0 ∧ -p_946) -> ( b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ b^{11, 87}_0) c in CNF: c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ p_946 ∨ b^{11, 87}_2 c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ p_946 ∨ -b^{11, 87}_1 c b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ p_946 ∨ b^{11, 87}_0 c in DIMACS: 11642 11643 11644 946 11645 0 11642 11643 11644 946 -11646 0 11642 11643 11644 946 11647 0 c -1-1 --> -2 c ( b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ b^{11, 86}_0 ∧ -p_946) -> ( b^{11, 87}_2 ∧ b^{11, 87}_1 ∧ -b^{11, 87}_0) c in CNF: c -b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ p_946 ∨ b^{11, 87}_2 c -b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ p_946 ∨ b^{11, 87}_1 c -b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ p_946 ∨ -b^{11, 87}_0 c in DIMACS: -11642 11643 -11644 946 11645 0 -11642 11643 -11644 946 11646 0 -11642 11643 -11644 946 -11647 0 c -2-1 --> break c ( b^{11, 86}_2 ∧ b^{11, 86}_1 ∧ -b^{11, 86}_0 ∧ -p_946) -> break c in CNF: c -b^{11, 86}_2 ∨ -b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ p_946 ∨ break c in DIMACS: -11642 -11643 11644 946 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 86}_2 ∧ -b^{11, 86}_1 ∧ -b^{11, 86}_0 ∧ true) c in CNF: c -b^{11, 86}_2 ∨ b^{11, 86}_1 ∨ b^{11, 86}_0 ∨ false c in DIMACS: -11642 11643 11644 0 c 3 does not represent an automaton state. c -(-b^{11, 86}_2 ∧ b^{11, 86}_1 ∧ b^{11, 86}_0 ∧ true) c in CNF: c b^{11, 86}_2 ∨ -b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ false c in DIMACS: 11642 -11643 -11644 0 c -3 does not represent an automaton state. c -( b^{11, 86}_2 ∧ b^{11, 86}_1 ∧ b^{11, 86}_0 ∧ true) c in CNF: c -b^{11, 86}_2 ∨ -b^{11, 86}_1 ∨ -b^{11, 86}_0 ∨ false c in DIMACS: -11642 -11643 -11644 0 c i = 87 c -2+1 --> -1 c ( b^{11, 87}_2 ∧ b^{11, 87}_1 ∧ -b^{11, 87}_0 ∧ p_957) -> ( b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ b^{11, 88}_0) c in CNF: c -b^{11, 87}_2 ∨ -b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ -p_957 ∨ b^{11, 88}_2 c -b^{11, 87}_2 ∨ -b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ -p_957 ∨ -b^{11, 88}_1 c -b^{11, 87}_2 ∨ -b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ -p_957 ∨ b^{11, 88}_0 c in DIMACS: -11645 -11646 11647 -957 11648 0 -11645 -11646 11647 -957 -11649 0 -11645 -11646 11647 -957 11650 0 c -1+1 --> 0 c ( b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ b^{11, 87}_0 ∧ p_957) -> (-b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ -b^{11, 88}_0) c in CNF: c -b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ -p_957 ∨ -b^{11, 88}_2 c -b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ -p_957 ∨ -b^{11, 88}_1 c -b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ -p_957 ∨ -b^{11, 88}_0 c in DIMACS: -11645 11646 -11647 -957 -11648 0 -11645 11646 -11647 -957 -11649 0 -11645 11646 -11647 -957 -11650 0 c 0+1 --> 1 c (-b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ -b^{11, 87}_0 ∧ p_957) -> (-b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ b^{11, 88}_0) c in CNF: c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ -p_957 ∨ -b^{11, 88}_2 c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ -p_957 ∨ -b^{11, 88}_1 c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ -p_957 ∨ b^{11, 88}_0 c in DIMACS: 11645 11646 11647 -957 -11648 0 11645 11646 11647 -957 -11649 0 11645 11646 11647 -957 11650 0 c 1+1 --> 2 c (-b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ b^{11, 87}_0 ∧ p_957) -> (-b^{11, 88}_2 ∧ b^{11, 88}_1 ∧ -b^{11, 88}_0) c in CNF: c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ -p_957 ∨ -b^{11, 88}_2 c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ -p_957 ∨ b^{11, 88}_1 c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ -p_957 ∨ -b^{11, 88}_0 c in DIMACS: 11645 11646 -11647 -957 -11648 0 11645 11646 -11647 -957 11649 0 11645 11646 -11647 -957 -11650 0 c 2+1 --> break c (-b^{11, 87}_2 ∧ b^{11, 87}_1 ∧ -b^{11, 87}_0 ∧ p_957) -> break c in CNF: c b^{11, 87}_2 ∨ -b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ -p_957 ∨ break c in DIMACS: 11645 -11646 11647 -957 1162 0 c 2-1 --> 1 c (-b^{11, 87}_2 ∧ b^{11, 87}_1 ∧ -b^{11, 87}_0 ∧ -p_957) -> (-b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ b^{11, 88}_0) c in CNF: c b^{11, 87}_2 ∨ -b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ p_957 ∨ -b^{11, 88}_2 c b^{11, 87}_2 ∨ -b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ p_957 ∨ -b^{11, 88}_1 c b^{11, 87}_2 ∨ -b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ p_957 ∨ b^{11, 88}_0 c in DIMACS: 11645 -11646 11647 957 -11648 0 11645 -11646 11647 957 -11649 0 11645 -11646 11647 957 11650 0 c 1-1 --> 0 c (-b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ b^{11, 87}_0 ∧ -p_957) -> (-b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ -b^{11, 88}_0) c in CNF: c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ p_957 ∨ -b^{11, 88}_2 c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ p_957 ∨ -b^{11, 88}_1 c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ p_957 ∨ -b^{11, 88}_0 c in DIMACS: 11645 11646 -11647 957 -11648 0 11645 11646 -11647 957 -11649 0 11645 11646 -11647 957 -11650 0 c 0-1 --> -1 c (-b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ -b^{11, 87}_0 ∧ -p_957) -> ( b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ b^{11, 88}_0) c in CNF: c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ p_957 ∨ b^{11, 88}_2 c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ p_957 ∨ -b^{11, 88}_1 c b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ p_957 ∨ b^{11, 88}_0 c in DIMACS: 11645 11646 11647 957 11648 0 11645 11646 11647 957 -11649 0 11645 11646 11647 957 11650 0 c -1-1 --> -2 c ( b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ b^{11, 87}_0 ∧ -p_957) -> ( b^{11, 88}_2 ∧ b^{11, 88}_1 ∧ -b^{11, 88}_0) c in CNF: c -b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ p_957 ∨ b^{11, 88}_2 c -b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ p_957 ∨ b^{11, 88}_1 c -b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ p_957 ∨ -b^{11, 88}_0 c in DIMACS: -11645 11646 -11647 957 11648 0 -11645 11646 -11647 957 11649 0 -11645 11646 -11647 957 -11650 0 c -2-1 --> break c ( b^{11, 87}_2 ∧ b^{11, 87}_1 ∧ -b^{11, 87}_0 ∧ -p_957) -> break c in CNF: c -b^{11, 87}_2 ∨ -b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ p_957 ∨ break c in DIMACS: -11645 -11646 11647 957 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 87}_2 ∧ -b^{11, 87}_1 ∧ -b^{11, 87}_0 ∧ true) c in CNF: c -b^{11, 87}_2 ∨ b^{11, 87}_1 ∨ b^{11, 87}_0 ∨ false c in DIMACS: -11645 11646 11647 0 c 3 does not represent an automaton state. c -(-b^{11, 87}_2 ∧ b^{11, 87}_1 ∧ b^{11, 87}_0 ∧ true) c in CNF: c b^{11, 87}_2 ∨ -b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ false c in DIMACS: 11645 -11646 -11647 0 c -3 does not represent an automaton state. c -( b^{11, 87}_2 ∧ b^{11, 87}_1 ∧ b^{11, 87}_0 ∧ true) c in CNF: c -b^{11, 87}_2 ∨ -b^{11, 87}_1 ∨ -b^{11, 87}_0 ∨ false c in DIMACS: -11645 -11646 -11647 0 c i = 88 c -2+1 --> -1 c ( b^{11, 88}_2 ∧ b^{11, 88}_1 ∧ -b^{11, 88}_0 ∧ p_968) -> ( b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ b^{11, 89}_0) c in CNF: c -b^{11, 88}_2 ∨ -b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ -p_968 ∨ b^{11, 89}_2 c -b^{11, 88}_2 ∨ -b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ -p_968 ∨ -b^{11, 89}_1 c -b^{11, 88}_2 ∨ -b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ -p_968 ∨ b^{11, 89}_0 c in DIMACS: -11648 -11649 11650 -968 11651 0 -11648 -11649 11650 -968 -11652 0 -11648 -11649 11650 -968 11653 0 c -1+1 --> 0 c ( b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ b^{11, 88}_0 ∧ p_968) -> (-b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ -b^{11, 89}_0) c in CNF: c -b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ -p_968 ∨ -b^{11, 89}_2 c -b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ -p_968 ∨ -b^{11, 89}_1 c -b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ -p_968 ∨ -b^{11, 89}_0 c in DIMACS: -11648 11649 -11650 -968 -11651 0 -11648 11649 -11650 -968 -11652 0 -11648 11649 -11650 -968 -11653 0 c 0+1 --> 1 c (-b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ -b^{11, 88}_0 ∧ p_968) -> (-b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ b^{11, 89}_0) c in CNF: c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ -p_968 ∨ -b^{11, 89}_2 c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ -p_968 ∨ -b^{11, 89}_1 c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ -p_968 ∨ b^{11, 89}_0 c in DIMACS: 11648 11649 11650 -968 -11651 0 11648 11649 11650 -968 -11652 0 11648 11649 11650 -968 11653 0 c 1+1 --> 2 c (-b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ b^{11, 88}_0 ∧ p_968) -> (-b^{11, 89}_2 ∧ b^{11, 89}_1 ∧ -b^{11, 89}_0) c in CNF: c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ -p_968 ∨ -b^{11, 89}_2 c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ -p_968 ∨ b^{11, 89}_1 c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ -p_968 ∨ -b^{11, 89}_0 c in DIMACS: 11648 11649 -11650 -968 -11651 0 11648 11649 -11650 -968 11652 0 11648 11649 -11650 -968 -11653 0 c 2+1 --> break c (-b^{11, 88}_2 ∧ b^{11, 88}_1 ∧ -b^{11, 88}_0 ∧ p_968) -> break c in CNF: c b^{11, 88}_2 ∨ -b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ -p_968 ∨ break c in DIMACS: 11648 -11649 11650 -968 1162 0 c 2-1 --> 1 c (-b^{11, 88}_2 ∧ b^{11, 88}_1 ∧ -b^{11, 88}_0 ∧ -p_968) -> (-b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ b^{11, 89}_0) c in CNF: c b^{11, 88}_2 ∨ -b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ p_968 ∨ -b^{11, 89}_2 c b^{11, 88}_2 ∨ -b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ p_968 ∨ -b^{11, 89}_1 c b^{11, 88}_2 ∨ -b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ p_968 ∨ b^{11, 89}_0 c in DIMACS: 11648 -11649 11650 968 -11651 0 11648 -11649 11650 968 -11652 0 11648 -11649 11650 968 11653 0 c 1-1 --> 0 c (-b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ b^{11, 88}_0 ∧ -p_968) -> (-b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ -b^{11, 89}_0) c in CNF: c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ p_968 ∨ -b^{11, 89}_2 c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ p_968 ∨ -b^{11, 89}_1 c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ p_968 ∨ -b^{11, 89}_0 c in DIMACS: 11648 11649 -11650 968 -11651 0 11648 11649 -11650 968 -11652 0 11648 11649 -11650 968 -11653 0 c 0-1 --> -1 c (-b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ -b^{11, 88}_0 ∧ -p_968) -> ( b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ b^{11, 89}_0) c in CNF: c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ p_968 ∨ b^{11, 89}_2 c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ p_968 ∨ -b^{11, 89}_1 c b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ p_968 ∨ b^{11, 89}_0 c in DIMACS: 11648 11649 11650 968 11651 0 11648 11649 11650 968 -11652 0 11648 11649 11650 968 11653 0 c -1-1 --> -2 c ( b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ b^{11, 88}_0 ∧ -p_968) -> ( b^{11, 89}_2 ∧ b^{11, 89}_1 ∧ -b^{11, 89}_0) c in CNF: c -b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ p_968 ∨ b^{11, 89}_2 c -b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ p_968 ∨ b^{11, 89}_1 c -b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ p_968 ∨ -b^{11, 89}_0 c in DIMACS: -11648 11649 -11650 968 11651 0 -11648 11649 -11650 968 11652 0 -11648 11649 -11650 968 -11653 0 c -2-1 --> break c ( b^{11, 88}_2 ∧ b^{11, 88}_1 ∧ -b^{11, 88}_0 ∧ -p_968) -> break c in CNF: c -b^{11, 88}_2 ∨ -b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ p_968 ∨ break c in DIMACS: -11648 -11649 11650 968 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 88}_2 ∧ -b^{11, 88}_1 ∧ -b^{11, 88}_0 ∧ true) c in CNF: c -b^{11, 88}_2 ∨ b^{11, 88}_1 ∨ b^{11, 88}_0 ∨ false c in DIMACS: -11648 11649 11650 0 c 3 does not represent an automaton state. c -(-b^{11, 88}_2 ∧ b^{11, 88}_1 ∧ b^{11, 88}_0 ∧ true) c in CNF: c b^{11, 88}_2 ∨ -b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ false c in DIMACS: 11648 -11649 -11650 0 c -3 does not represent an automaton state. c -( b^{11, 88}_2 ∧ b^{11, 88}_1 ∧ b^{11, 88}_0 ∧ true) c in CNF: c -b^{11, 88}_2 ∨ -b^{11, 88}_1 ∨ -b^{11, 88}_0 ∨ false c in DIMACS: -11648 -11649 -11650 0 c i = 89 c -2+1 --> -1 c ( b^{11, 89}_2 ∧ b^{11, 89}_1 ∧ -b^{11, 89}_0 ∧ p_979) -> ( b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ b^{11, 90}_0) c in CNF: c -b^{11, 89}_2 ∨ -b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ -p_979 ∨ b^{11, 90}_2 c -b^{11, 89}_2 ∨ -b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ -p_979 ∨ -b^{11, 90}_1 c -b^{11, 89}_2 ∨ -b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ -p_979 ∨ b^{11, 90}_0 c in DIMACS: -11651 -11652 11653 -979 11654 0 -11651 -11652 11653 -979 -11655 0 -11651 -11652 11653 -979 11656 0 c -1+1 --> 0 c ( b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ b^{11, 89}_0 ∧ p_979) -> (-b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ -b^{11, 90}_0) c in CNF: c -b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ -p_979 ∨ -b^{11, 90}_2 c -b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ -p_979 ∨ -b^{11, 90}_1 c -b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ -p_979 ∨ -b^{11, 90}_0 c in DIMACS: -11651 11652 -11653 -979 -11654 0 -11651 11652 -11653 -979 -11655 0 -11651 11652 -11653 -979 -11656 0 c 0+1 --> 1 c (-b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ -b^{11, 89}_0 ∧ p_979) -> (-b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ b^{11, 90}_0) c in CNF: c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ -p_979 ∨ -b^{11, 90}_2 c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ -p_979 ∨ -b^{11, 90}_1 c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ -p_979 ∨ b^{11, 90}_0 c in DIMACS: 11651 11652 11653 -979 -11654 0 11651 11652 11653 -979 -11655 0 11651 11652 11653 -979 11656 0 c 1+1 --> 2 c (-b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ b^{11, 89}_0 ∧ p_979) -> (-b^{11, 90}_2 ∧ b^{11, 90}_1 ∧ -b^{11, 90}_0) c in CNF: c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ -p_979 ∨ -b^{11, 90}_2 c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ -p_979 ∨ b^{11, 90}_1 c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ -p_979 ∨ -b^{11, 90}_0 c in DIMACS: 11651 11652 -11653 -979 -11654 0 11651 11652 -11653 -979 11655 0 11651 11652 -11653 -979 -11656 0 c 2+1 --> break c (-b^{11, 89}_2 ∧ b^{11, 89}_1 ∧ -b^{11, 89}_0 ∧ p_979) -> break c in CNF: c b^{11, 89}_2 ∨ -b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ -p_979 ∨ break c in DIMACS: 11651 -11652 11653 -979 1162 0 c 2-1 --> 1 c (-b^{11, 89}_2 ∧ b^{11, 89}_1 ∧ -b^{11, 89}_0 ∧ -p_979) -> (-b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ b^{11, 90}_0) c in CNF: c b^{11, 89}_2 ∨ -b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ p_979 ∨ -b^{11, 90}_2 c b^{11, 89}_2 ∨ -b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ p_979 ∨ -b^{11, 90}_1 c b^{11, 89}_2 ∨ -b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ p_979 ∨ b^{11, 90}_0 c in DIMACS: 11651 -11652 11653 979 -11654 0 11651 -11652 11653 979 -11655 0 11651 -11652 11653 979 11656 0 c 1-1 --> 0 c (-b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ b^{11, 89}_0 ∧ -p_979) -> (-b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ -b^{11, 90}_0) c in CNF: c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ p_979 ∨ -b^{11, 90}_2 c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ p_979 ∨ -b^{11, 90}_1 c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ p_979 ∨ -b^{11, 90}_0 c in DIMACS: 11651 11652 -11653 979 -11654 0 11651 11652 -11653 979 -11655 0 11651 11652 -11653 979 -11656 0 c 0-1 --> -1 c (-b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ -b^{11, 89}_0 ∧ -p_979) -> ( b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ b^{11, 90}_0) c in CNF: c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ p_979 ∨ b^{11, 90}_2 c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ p_979 ∨ -b^{11, 90}_1 c b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ p_979 ∨ b^{11, 90}_0 c in DIMACS: 11651 11652 11653 979 11654 0 11651 11652 11653 979 -11655 0 11651 11652 11653 979 11656 0 c -1-1 --> -2 c ( b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ b^{11, 89}_0 ∧ -p_979) -> ( b^{11, 90}_2 ∧ b^{11, 90}_1 ∧ -b^{11, 90}_0) c in CNF: c -b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ p_979 ∨ b^{11, 90}_2 c -b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ p_979 ∨ b^{11, 90}_1 c -b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ p_979 ∨ -b^{11, 90}_0 c in DIMACS: -11651 11652 -11653 979 11654 0 -11651 11652 -11653 979 11655 0 -11651 11652 -11653 979 -11656 0 c -2-1 --> break c ( b^{11, 89}_2 ∧ b^{11, 89}_1 ∧ -b^{11, 89}_0 ∧ -p_979) -> break c in CNF: c -b^{11, 89}_2 ∨ -b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ p_979 ∨ break c in DIMACS: -11651 -11652 11653 979 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 89}_2 ∧ -b^{11, 89}_1 ∧ -b^{11, 89}_0 ∧ true) c in CNF: c -b^{11, 89}_2 ∨ b^{11, 89}_1 ∨ b^{11, 89}_0 ∨ false c in DIMACS: -11651 11652 11653 0 c 3 does not represent an automaton state. c -(-b^{11, 89}_2 ∧ b^{11, 89}_1 ∧ b^{11, 89}_0 ∧ true) c in CNF: c b^{11, 89}_2 ∨ -b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ false c in DIMACS: 11651 -11652 -11653 0 c -3 does not represent an automaton state. c -( b^{11, 89}_2 ∧ b^{11, 89}_1 ∧ b^{11, 89}_0 ∧ true) c in CNF: c -b^{11, 89}_2 ∨ -b^{11, 89}_1 ∨ -b^{11, 89}_0 ∨ false c in DIMACS: -11651 -11652 -11653 0 c i = 90 c -2+1 --> -1 c ( b^{11, 90}_2 ∧ b^{11, 90}_1 ∧ -b^{11, 90}_0 ∧ p_990) -> ( b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ b^{11, 91}_0) c in CNF: c -b^{11, 90}_2 ∨ -b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ -p_990 ∨ b^{11, 91}_2 c -b^{11, 90}_2 ∨ -b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ -p_990 ∨ -b^{11, 91}_1 c -b^{11, 90}_2 ∨ -b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ -p_990 ∨ b^{11, 91}_0 c in DIMACS: -11654 -11655 11656 -990 11657 0 -11654 -11655 11656 -990 -11658 0 -11654 -11655 11656 -990 11659 0 c -1+1 --> 0 c ( b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ b^{11, 90}_0 ∧ p_990) -> (-b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ -b^{11, 91}_0) c in CNF: c -b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ -p_990 ∨ -b^{11, 91}_2 c -b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ -p_990 ∨ -b^{11, 91}_1 c -b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ -p_990 ∨ -b^{11, 91}_0 c in DIMACS: -11654 11655 -11656 -990 -11657 0 -11654 11655 -11656 -990 -11658 0 -11654 11655 -11656 -990 -11659 0 c 0+1 --> 1 c (-b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ -b^{11, 90}_0 ∧ p_990) -> (-b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ b^{11, 91}_0) c in CNF: c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ -p_990 ∨ -b^{11, 91}_2 c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ -p_990 ∨ -b^{11, 91}_1 c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ -p_990 ∨ b^{11, 91}_0 c in DIMACS: 11654 11655 11656 -990 -11657 0 11654 11655 11656 -990 -11658 0 11654 11655 11656 -990 11659 0 c 1+1 --> 2 c (-b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ b^{11, 90}_0 ∧ p_990) -> (-b^{11, 91}_2 ∧ b^{11, 91}_1 ∧ -b^{11, 91}_0) c in CNF: c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ -p_990 ∨ -b^{11, 91}_2 c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ -p_990 ∨ b^{11, 91}_1 c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ -p_990 ∨ -b^{11, 91}_0 c in DIMACS: 11654 11655 -11656 -990 -11657 0 11654 11655 -11656 -990 11658 0 11654 11655 -11656 -990 -11659 0 c 2+1 --> break c (-b^{11, 90}_2 ∧ b^{11, 90}_1 ∧ -b^{11, 90}_0 ∧ p_990) -> break c in CNF: c b^{11, 90}_2 ∨ -b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ -p_990 ∨ break c in DIMACS: 11654 -11655 11656 -990 1162 0 c 2-1 --> 1 c (-b^{11, 90}_2 ∧ b^{11, 90}_1 ∧ -b^{11, 90}_0 ∧ -p_990) -> (-b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ b^{11, 91}_0) c in CNF: c b^{11, 90}_2 ∨ -b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ p_990 ∨ -b^{11, 91}_2 c b^{11, 90}_2 ∨ -b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ p_990 ∨ -b^{11, 91}_1 c b^{11, 90}_2 ∨ -b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ p_990 ∨ b^{11, 91}_0 c in DIMACS: 11654 -11655 11656 990 -11657 0 11654 -11655 11656 990 -11658 0 11654 -11655 11656 990 11659 0 c 1-1 --> 0 c (-b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ b^{11, 90}_0 ∧ -p_990) -> (-b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ -b^{11, 91}_0) c in CNF: c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ p_990 ∨ -b^{11, 91}_2 c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ p_990 ∨ -b^{11, 91}_1 c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ p_990 ∨ -b^{11, 91}_0 c in DIMACS: 11654 11655 -11656 990 -11657 0 11654 11655 -11656 990 -11658 0 11654 11655 -11656 990 -11659 0 c 0-1 --> -1 c (-b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ -b^{11, 90}_0 ∧ -p_990) -> ( b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ b^{11, 91}_0) c in CNF: c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ p_990 ∨ b^{11, 91}_2 c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ p_990 ∨ -b^{11, 91}_1 c b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ p_990 ∨ b^{11, 91}_0 c in DIMACS: 11654 11655 11656 990 11657 0 11654 11655 11656 990 -11658 0 11654 11655 11656 990 11659 0 c -1-1 --> -2 c ( b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ b^{11, 90}_0 ∧ -p_990) -> ( b^{11, 91}_2 ∧ b^{11, 91}_1 ∧ -b^{11, 91}_0) c in CNF: c -b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ p_990 ∨ b^{11, 91}_2 c -b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ p_990 ∨ b^{11, 91}_1 c -b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ p_990 ∨ -b^{11, 91}_0 c in DIMACS: -11654 11655 -11656 990 11657 0 -11654 11655 -11656 990 11658 0 -11654 11655 -11656 990 -11659 0 c -2-1 --> break c ( b^{11, 90}_2 ∧ b^{11, 90}_1 ∧ -b^{11, 90}_0 ∧ -p_990) -> break c in CNF: c -b^{11, 90}_2 ∨ -b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ p_990 ∨ break c in DIMACS: -11654 -11655 11656 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 90}_2 ∧ -b^{11, 90}_1 ∧ -b^{11, 90}_0 ∧ true) c in CNF: c -b^{11, 90}_2 ∨ b^{11, 90}_1 ∨ b^{11, 90}_0 ∨ false c in DIMACS: -11654 11655 11656 0 c 3 does not represent an automaton state. c -(-b^{11, 90}_2 ∧ b^{11, 90}_1 ∧ b^{11, 90}_0 ∧ true) c in CNF: c b^{11, 90}_2 ∨ -b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ false c in DIMACS: 11654 -11655 -11656 0 c -3 does not represent an automaton state. c -( b^{11, 90}_2 ∧ b^{11, 90}_1 ∧ b^{11, 90}_0 ∧ true) c in CNF: c -b^{11, 90}_2 ∨ -b^{11, 90}_1 ∨ -b^{11, 90}_0 ∨ false c in DIMACS: -11654 -11655 -11656 0 c i = 91 c -2+1 --> -1 c ( b^{11, 91}_2 ∧ b^{11, 91}_1 ∧ -b^{11, 91}_0 ∧ p_1001) -> ( b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ b^{11, 92}_0) c in CNF: c -b^{11, 91}_2 ∨ -b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ -p_1001 ∨ b^{11, 92}_2 c -b^{11, 91}_2 ∨ -b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ -p_1001 ∨ -b^{11, 92}_1 c -b^{11, 91}_2 ∨ -b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ -p_1001 ∨ b^{11, 92}_0 c in DIMACS: -11657 -11658 11659 -1001 11660 0 -11657 -11658 11659 -1001 -11661 0 -11657 -11658 11659 -1001 11662 0 c -1+1 --> 0 c ( b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ b^{11, 91}_0 ∧ p_1001) -> (-b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ -b^{11, 92}_0) c in CNF: c -b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ -p_1001 ∨ -b^{11, 92}_2 c -b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ -p_1001 ∨ -b^{11, 92}_1 c -b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ -p_1001 ∨ -b^{11, 92}_0 c in DIMACS: -11657 11658 -11659 -1001 -11660 0 -11657 11658 -11659 -1001 -11661 0 -11657 11658 -11659 -1001 -11662 0 c 0+1 --> 1 c (-b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ -b^{11, 91}_0 ∧ p_1001) -> (-b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ b^{11, 92}_0) c in CNF: c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ -p_1001 ∨ -b^{11, 92}_2 c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ -p_1001 ∨ -b^{11, 92}_1 c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ -p_1001 ∨ b^{11, 92}_0 c in DIMACS: 11657 11658 11659 -1001 -11660 0 11657 11658 11659 -1001 -11661 0 11657 11658 11659 -1001 11662 0 c 1+1 --> 2 c (-b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ b^{11, 91}_0 ∧ p_1001) -> (-b^{11, 92}_2 ∧ b^{11, 92}_1 ∧ -b^{11, 92}_0) c in CNF: c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ -p_1001 ∨ -b^{11, 92}_2 c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ -p_1001 ∨ b^{11, 92}_1 c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ -p_1001 ∨ -b^{11, 92}_0 c in DIMACS: 11657 11658 -11659 -1001 -11660 0 11657 11658 -11659 -1001 11661 0 11657 11658 -11659 -1001 -11662 0 c 2+1 --> break c (-b^{11, 91}_2 ∧ b^{11, 91}_1 ∧ -b^{11, 91}_0 ∧ p_1001) -> break c in CNF: c b^{11, 91}_2 ∨ -b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ -p_1001 ∨ break c in DIMACS: 11657 -11658 11659 -1001 1162 0 c 2-1 --> 1 c (-b^{11, 91}_2 ∧ b^{11, 91}_1 ∧ -b^{11, 91}_0 ∧ -p_1001) -> (-b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ b^{11, 92}_0) c in CNF: c b^{11, 91}_2 ∨ -b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ p_1001 ∨ -b^{11, 92}_2 c b^{11, 91}_2 ∨ -b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ p_1001 ∨ -b^{11, 92}_1 c b^{11, 91}_2 ∨ -b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ p_1001 ∨ b^{11, 92}_0 c in DIMACS: 11657 -11658 11659 1001 -11660 0 11657 -11658 11659 1001 -11661 0 11657 -11658 11659 1001 11662 0 c 1-1 --> 0 c (-b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ b^{11, 91}_0 ∧ -p_1001) -> (-b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ -b^{11, 92}_0) c in CNF: c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ p_1001 ∨ -b^{11, 92}_2 c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ p_1001 ∨ -b^{11, 92}_1 c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ p_1001 ∨ -b^{11, 92}_0 c in DIMACS: 11657 11658 -11659 1001 -11660 0 11657 11658 -11659 1001 -11661 0 11657 11658 -11659 1001 -11662 0 c 0-1 --> -1 c (-b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ -b^{11, 91}_0 ∧ -p_1001) -> ( b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ b^{11, 92}_0) c in CNF: c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ p_1001 ∨ b^{11, 92}_2 c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ p_1001 ∨ -b^{11, 92}_1 c b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ p_1001 ∨ b^{11, 92}_0 c in DIMACS: 11657 11658 11659 1001 11660 0 11657 11658 11659 1001 -11661 0 11657 11658 11659 1001 11662 0 c -1-1 --> -2 c ( b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ b^{11, 91}_0 ∧ -p_1001) -> ( b^{11, 92}_2 ∧ b^{11, 92}_1 ∧ -b^{11, 92}_0) c in CNF: c -b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ p_1001 ∨ b^{11, 92}_2 c -b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ p_1001 ∨ b^{11, 92}_1 c -b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ p_1001 ∨ -b^{11, 92}_0 c in DIMACS: -11657 11658 -11659 1001 11660 0 -11657 11658 -11659 1001 11661 0 -11657 11658 -11659 1001 -11662 0 c -2-1 --> break c ( b^{11, 91}_2 ∧ b^{11, 91}_1 ∧ -b^{11, 91}_0 ∧ -p_1001) -> break c in CNF: c -b^{11, 91}_2 ∨ -b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ p_1001 ∨ break c in DIMACS: -11657 -11658 11659 1001 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 91}_2 ∧ -b^{11, 91}_1 ∧ -b^{11, 91}_0 ∧ true) c in CNF: c -b^{11, 91}_2 ∨ b^{11, 91}_1 ∨ b^{11, 91}_0 ∨ false c in DIMACS: -11657 11658 11659 0 c 3 does not represent an automaton state. c -(-b^{11, 91}_2 ∧ b^{11, 91}_1 ∧ b^{11, 91}_0 ∧ true) c in CNF: c b^{11, 91}_2 ∨ -b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ false c in DIMACS: 11657 -11658 -11659 0 c -3 does not represent an automaton state. c -( b^{11, 91}_2 ∧ b^{11, 91}_1 ∧ b^{11, 91}_0 ∧ true) c in CNF: c -b^{11, 91}_2 ∨ -b^{11, 91}_1 ∨ -b^{11, 91}_0 ∨ false c in DIMACS: -11657 -11658 -11659 0 c i = 92 c -2+1 --> -1 c ( b^{11, 92}_2 ∧ b^{11, 92}_1 ∧ -b^{11, 92}_0 ∧ p_1012) -> ( b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ b^{11, 93}_0) c in CNF: c -b^{11, 92}_2 ∨ -b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ -p_1012 ∨ b^{11, 93}_2 c -b^{11, 92}_2 ∨ -b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ -p_1012 ∨ -b^{11, 93}_1 c -b^{11, 92}_2 ∨ -b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ -p_1012 ∨ b^{11, 93}_0 c in DIMACS: -11660 -11661 11662 -1012 11663 0 -11660 -11661 11662 -1012 -11664 0 -11660 -11661 11662 -1012 11665 0 c -1+1 --> 0 c ( b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ b^{11, 92}_0 ∧ p_1012) -> (-b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ -b^{11, 93}_0) c in CNF: c -b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ -p_1012 ∨ -b^{11, 93}_2 c -b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ -p_1012 ∨ -b^{11, 93}_1 c -b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ -p_1012 ∨ -b^{11, 93}_0 c in DIMACS: -11660 11661 -11662 -1012 -11663 0 -11660 11661 -11662 -1012 -11664 0 -11660 11661 -11662 -1012 -11665 0 c 0+1 --> 1 c (-b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ -b^{11, 92}_0 ∧ p_1012) -> (-b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ b^{11, 93}_0) c in CNF: c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ -p_1012 ∨ -b^{11, 93}_2 c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ -p_1012 ∨ -b^{11, 93}_1 c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ -p_1012 ∨ b^{11, 93}_0 c in DIMACS: 11660 11661 11662 -1012 -11663 0 11660 11661 11662 -1012 -11664 0 11660 11661 11662 -1012 11665 0 c 1+1 --> 2 c (-b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ b^{11, 92}_0 ∧ p_1012) -> (-b^{11, 93}_2 ∧ b^{11, 93}_1 ∧ -b^{11, 93}_0) c in CNF: c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ -p_1012 ∨ -b^{11, 93}_2 c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ -p_1012 ∨ b^{11, 93}_1 c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ -p_1012 ∨ -b^{11, 93}_0 c in DIMACS: 11660 11661 -11662 -1012 -11663 0 11660 11661 -11662 -1012 11664 0 11660 11661 -11662 -1012 -11665 0 c 2+1 --> break c (-b^{11, 92}_2 ∧ b^{11, 92}_1 ∧ -b^{11, 92}_0 ∧ p_1012) -> break c in CNF: c b^{11, 92}_2 ∨ -b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ -p_1012 ∨ break c in DIMACS: 11660 -11661 11662 -1012 1162 0 c 2-1 --> 1 c (-b^{11, 92}_2 ∧ b^{11, 92}_1 ∧ -b^{11, 92}_0 ∧ -p_1012) -> (-b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ b^{11, 93}_0) c in CNF: c b^{11, 92}_2 ∨ -b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ p_1012 ∨ -b^{11, 93}_2 c b^{11, 92}_2 ∨ -b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ p_1012 ∨ -b^{11, 93}_1 c b^{11, 92}_2 ∨ -b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ p_1012 ∨ b^{11, 93}_0 c in DIMACS: 11660 -11661 11662 1012 -11663 0 11660 -11661 11662 1012 -11664 0 11660 -11661 11662 1012 11665 0 c 1-1 --> 0 c (-b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ b^{11, 92}_0 ∧ -p_1012) -> (-b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ -b^{11, 93}_0) c in CNF: c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ p_1012 ∨ -b^{11, 93}_2 c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ p_1012 ∨ -b^{11, 93}_1 c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ p_1012 ∨ -b^{11, 93}_0 c in DIMACS: 11660 11661 -11662 1012 -11663 0 11660 11661 -11662 1012 -11664 0 11660 11661 -11662 1012 -11665 0 c 0-1 --> -1 c (-b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ -b^{11, 92}_0 ∧ -p_1012) -> ( b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ b^{11, 93}_0) c in CNF: c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ p_1012 ∨ b^{11, 93}_2 c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ p_1012 ∨ -b^{11, 93}_1 c b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ p_1012 ∨ b^{11, 93}_0 c in DIMACS: 11660 11661 11662 1012 11663 0 11660 11661 11662 1012 -11664 0 11660 11661 11662 1012 11665 0 c -1-1 --> -2 c ( b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ b^{11, 92}_0 ∧ -p_1012) -> ( b^{11, 93}_2 ∧ b^{11, 93}_1 ∧ -b^{11, 93}_0) c in CNF: c -b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ p_1012 ∨ b^{11, 93}_2 c -b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ p_1012 ∨ b^{11, 93}_1 c -b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ p_1012 ∨ -b^{11, 93}_0 c in DIMACS: -11660 11661 -11662 1012 11663 0 -11660 11661 -11662 1012 11664 0 -11660 11661 -11662 1012 -11665 0 c -2-1 --> break c ( b^{11, 92}_2 ∧ b^{11, 92}_1 ∧ -b^{11, 92}_0 ∧ -p_1012) -> break c in CNF: c -b^{11, 92}_2 ∨ -b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ p_1012 ∨ break c in DIMACS: -11660 -11661 11662 1012 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 92}_2 ∧ -b^{11, 92}_1 ∧ -b^{11, 92}_0 ∧ true) c in CNF: c -b^{11, 92}_2 ∨ b^{11, 92}_1 ∨ b^{11, 92}_0 ∨ false c in DIMACS: -11660 11661 11662 0 c 3 does not represent an automaton state. c -(-b^{11, 92}_2 ∧ b^{11, 92}_1 ∧ b^{11, 92}_0 ∧ true) c in CNF: c b^{11, 92}_2 ∨ -b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ false c in DIMACS: 11660 -11661 -11662 0 c -3 does not represent an automaton state. c -( b^{11, 92}_2 ∧ b^{11, 92}_1 ∧ b^{11, 92}_0 ∧ true) c in CNF: c -b^{11, 92}_2 ∨ -b^{11, 92}_1 ∨ -b^{11, 92}_0 ∨ false c in DIMACS: -11660 -11661 -11662 0 c i = 93 c -2+1 --> -1 c ( b^{11, 93}_2 ∧ b^{11, 93}_1 ∧ -b^{11, 93}_0 ∧ p_1023) -> ( b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ b^{11, 94}_0) c in CNF: c -b^{11, 93}_2 ∨ -b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ -p_1023 ∨ b^{11, 94}_2 c -b^{11, 93}_2 ∨ -b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ -p_1023 ∨ -b^{11, 94}_1 c -b^{11, 93}_2 ∨ -b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ -p_1023 ∨ b^{11, 94}_0 c in DIMACS: -11663 -11664 11665 -1023 11666 0 -11663 -11664 11665 -1023 -11667 0 -11663 -11664 11665 -1023 11668 0 c -1+1 --> 0 c ( b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ b^{11, 93}_0 ∧ p_1023) -> (-b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ -b^{11, 94}_0) c in CNF: c -b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ -p_1023 ∨ -b^{11, 94}_2 c -b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ -p_1023 ∨ -b^{11, 94}_1 c -b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ -p_1023 ∨ -b^{11, 94}_0 c in DIMACS: -11663 11664 -11665 -1023 -11666 0 -11663 11664 -11665 -1023 -11667 0 -11663 11664 -11665 -1023 -11668 0 c 0+1 --> 1 c (-b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ -b^{11, 93}_0 ∧ p_1023) -> (-b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ b^{11, 94}_0) c in CNF: c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ -p_1023 ∨ -b^{11, 94}_2 c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ -p_1023 ∨ -b^{11, 94}_1 c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ -p_1023 ∨ b^{11, 94}_0 c in DIMACS: 11663 11664 11665 -1023 -11666 0 11663 11664 11665 -1023 -11667 0 11663 11664 11665 -1023 11668 0 c 1+1 --> 2 c (-b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ b^{11, 93}_0 ∧ p_1023) -> (-b^{11, 94}_2 ∧ b^{11, 94}_1 ∧ -b^{11, 94}_0) c in CNF: c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ -p_1023 ∨ -b^{11, 94}_2 c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ -p_1023 ∨ b^{11, 94}_1 c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ -p_1023 ∨ -b^{11, 94}_0 c in DIMACS: 11663 11664 -11665 -1023 -11666 0 11663 11664 -11665 -1023 11667 0 11663 11664 -11665 -1023 -11668 0 c 2+1 --> break c (-b^{11, 93}_2 ∧ b^{11, 93}_1 ∧ -b^{11, 93}_0 ∧ p_1023) -> break c in CNF: c b^{11, 93}_2 ∨ -b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ -p_1023 ∨ break c in DIMACS: 11663 -11664 11665 -1023 1162 0 c 2-1 --> 1 c (-b^{11, 93}_2 ∧ b^{11, 93}_1 ∧ -b^{11, 93}_0 ∧ -p_1023) -> (-b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ b^{11, 94}_0) c in CNF: c b^{11, 93}_2 ∨ -b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ p_1023 ∨ -b^{11, 94}_2 c b^{11, 93}_2 ∨ -b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ p_1023 ∨ -b^{11, 94}_1 c b^{11, 93}_2 ∨ -b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ p_1023 ∨ b^{11, 94}_0 c in DIMACS: 11663 -11664 11665 1023 -11666 0 11663 -11664 11665 1023 -11667 0 11663 -11664 11665 1023 11668 0 c 1-1 --> 0 c (-b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ b^{11, 93}_0 ∧ -p_1023) -> (-b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ -b^{11, 94}_0) c in CNF: c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ p_1023 ∨ -b^{11, 94}_2 c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ p_1023 ∨ -b^{11, 94}_1 c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ p_1023 ∨ -b^{11, 94}_0 c in DIMACS: 11663 11664 -11665 1023 -11666 0 11663 11664 -11665 1023 -11667 0 11663 11664 -11665 1023 -11668 0 c 0-1 --> -1 c (-b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ -b^{11, 93}_0 ∧ -p_1023) -> ( b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ b^{11, 94}_0) c in CNF: c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ p_1023 ∨ b^{11, 94}_2 c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ p_1023 ∨ -b^{11, 94}_1 c b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ p_1023 ∨ b^{11, 94}_0 c in DIMACS: 11663 11664 11665 1023 11666 0 11663 11664 11665 1023 -11667 0 11663 11664 11665 1023 11668 0 c -1-1 --> -2 c ( b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ b^{11, 93}_0 ∧ -p_1023) -> ( b^{11, 94}_2 ∧ b^{11, 94}_1 ∧ -b^{11, 94}_0) c in CNF: c -b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ p_1023 ∨ b^{11, 94}_2 c -b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ p_1023 ∨ b^{11, 94}_1 c -b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ p_1023 ∨ -b^{11, 94}_0 c in DIMACS: -11663 11664 -11665 1023 11666 0 -11663 11664 -11665 1023 11667 0 -11663 11664 -11665 1023 -11668 0 c -2-1 --> break c ( b^{11, 93}_2 ∧ b^{11, 93}_1 ∧ -b^{11, 93}_0 ∧ -p_1023) -> break c in CNF: c -b^{11, 93}_2 ∨ -b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ p_1023 ∨ break c in DIMACS: -11663 -11664 11665 1023 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 93}_2 ∧ -b^{11, 93}_1 ∧ -b^{11, 93}_0 ∧ true) c in CNF: c -b^{11, 93}_2 ∨ b^{11, 93}_1 ∨ b^{11, 93}_0 ∨ false c in DIMACS: -11663 11664 11665 0 c 3 does not represent an automaton state. c -(-b^{11, 93}_2 ∧ b^{11, 93}_1 ∧ b^{11, 93}_0 ∧ true) c in CNF: c b^{11, 93}_2 ∨ -b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ false c in DIMACS: 11663 -11664 -11665 0 c -3 does not represent an automaton state. c -( b^{11, 93}_2 ∧ b^{11, 93}_1 ∧ b^{11, 93}_0 ∧ true) c in CNF: c -b^{11, 93}_2 ∨ -b^{11, 93}_1 ∨ -b^{11, 93}_0 ∨ false c in DIMACS: -11663 -11664 -11665 0 c i = 94 c -2+1 --> -1 c ( b^{11, 94}_2 ∧ b^{11, 94}_1 ∧ -b^{11, 94}_0 ∧ p_1034) -> ( b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ b^{11, 95}_0) c in CNF: c -b^{11, 94}_2 ∨ -b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ -p_1034 ∨ b^{11, 95}_2 c -b^{11, 94}_2 ∨ -b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ -p_1034 ∨ -b^{11, 95}_1 c -b^{11, 94}_2 ∨ -b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ -p_1034 ∨ b^{11, 95}_0 c in DIMACS: -11666 -11667 11668 -1034 11669 0 -11666 -11667 11668 -1034 -11670 0 -11666 -11667 11668 -1034 11671 0 c -1+1 --> 0 c ( b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ b^{11, 94}_0 ∧ p_1034) -> (-b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ -b^{11, 95}_0) c in CNF: c -b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ -p_1034 ∨ -b^{11, 95}_2 c -b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ -p_1034 ∨ -b^{11, 95}_1 c -b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ -p_1034 ∨ -b^{11, 95}_0 c in DIMACS: -11666 11667 -11668 -1034 -11669 0 -11666 11667 -11668 -1034 -11670 0 -11666 11667 -11668 -1034 -11671 0 c 0+1 --> 1 c (-b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ -b^{11, 94}_0 ∧ p_1034) -> (-b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ b^{11, 95}_0) c in CNF: c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ -p_1034 ∨ -b^{11, 95}_2 c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ -p_1034 ∨ -b^{11, 95}_1 c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ -p_1034 ∨ b^{11, 95}_0 c in DIMACS: 11666 11667 11668 -1034 -11669 0 11666 11667 11668 -1034 -11670 0 11666 11667 11668 -1034 11671 0 c 1+1 --> 2 c (-b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ b^{11, 94}_0 ∧ p_1034) -> (-b^{11, 95}_2 ∧ b^{11, 95}_1 ∧ -b^{11, 95}_0) c in CNF: c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ -p_1034 ∨ -b^{11, 95}_2 c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ -p_1034 ∨ b^{11, 95}_1 c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ -p_1034 ∨ -b^{11, 95}_0 c in DIMACS: 11666 11667 -11668 -1034 -11669 0 11666 11667 -11668 -1034 11670 0 11666 11667 -11668 -1034 -11671 0 c 2+1 --> break c (-b^{11, 94}_2 ∧ b^{11, 94}_1 ∧ -b^{11, 94}_0 ∧ p_1034) -> break c in CNF: c b^{11, 94}_2 ∨ -b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ -p_1034 ∨ break c in DIMACS: 11666 -11667 11668 -1034 1162 0 c 2-1 --> 1 c (-b^{11, 94}_2 ∧ b^{11, 94}_1 ∧ -b^{11, 94}_0 ∧ -p_1034) -> (-b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ b^{11, 95}_0) c in CNF: c b^{11, 94}_2 ∨ -b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ p_1034 ∨ -b^{11, 95}_2 c b^{11, 94}_2 ∨ -b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ p_1034 ∨ -b^{11, 95}_1 c b^{11, 94}_2 ∨ -b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ p_1034 ∨ b^{11, 95}_0 c in DIMACS: 11666 -11667 11668 1034 -11669 0 11666 -11667 11668 1034 -11670 0 11666 -11667 11668 1034 11671 0 c 1-1 --> 0 c (-b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ b^{11, 94}_0 ∧ -p_1034) -> (-b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ -b^{11, 95}_0) c in CNF: c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ p_1034 ∨ -b^{11, 95}_2 c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ p_1034 ∨ -b^{11, 95}_1 c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ p_1034 ∨ -b^{11, 95}_0 c in DIMACS: 11666 11667 -11668 1034 -11669 0 11666 11667 -11668 1034 -11670 0 11666 11667 -11668 1034 -11671 0 c 0-1 --> -1 c (-b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ -b^{11, 94}_0 ∧ -p_1034) -> ( b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ b^{11, 95}_0) c in CNF: c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ p_1034 ∨ b^{11, 95}_2 c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ p_1034 ∨ -b^{11, 95}_1 c b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ p_1034 ∨ b^{11, 95}_0 c in DIMACS: 11666 11667 11668 1034 11669 0 11666 11667 11668 1034 -11670 0 11666 11667 11668 1034 11671 0 c -1-1 --> -2 c ( b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ b^{11, 94}_0 ∧ -p_1034) -> ( b^{11, 95}_2 ∧ b^{11, 95}_1 ∧ -b^{11, 95}_0) c in CNF: c -b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ p_1034 ∨ b^{11, 95}_2 c -b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ p_1034 ∨ b^{11, 95}_1 c -b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ p_1034 ∨ -b^{11, 95}_0 c in DIMACS: -11666 11667 -11668 1034 11669 0 -11666 11667 -11668 1034 11670 0 -11666 11667 -11668 1034 -11671 0 c -2-1 --> break c ( b^{11, 94}_2 ∧ b^{11, 94}_1 ∧ -b^{11, 94}_0 ∧ -p_1034) -> break c in CNF: c -b^{11, 94}_2 ∨ -b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ p_1034 ∨ break c in DIMACS: -11666 -11667 11668 1034 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 94}_2 ∧ -b^{11, 94}_1 ∧ -b^{11, 94}_0 ∧ true) c in CNF: c -b^{11, 94}_2 ∨ b^{11, 94}_1 ∨ b^{11, 94}_0 ∨ false c in DIMACS: -11666 11667 11668 0 c 3 does not represent an automaton state. c -(-b^{11, 94}_2 ∧ b^{11, 94}_1 ∧ b^{11, 94}_0 ∧ true) c in CNF: c b^{11, 94}_2 ∨ -b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ false c in DIMACS: 11666 -11667 -11668 0 c -3 does not represent an automaton state. c -( b^{11, 94}_2 ∧ b^{11, 94}_1 ∧ b^{11, 94}_0 ∧ true) c in CNF: c -b^{11, 94}_2 ∨ -b^{11, 94}_1 ∨ -b^{11, 94}_0 ∨ false c in DIMACS: -11666 -11667 -11668 0 c i = 95 c -2+1 --> -1 c ( b^{11, 95}_2 ∧ b^{11, 95}_1 ∧ -b^{11, 95}_0 ∧ p_1045) -> ( b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ b^{11, 96}_0) c in CNF: c -b^{11, 95}_2 ∨ -b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ -p_1045 ∨ b^{11, 96}_2 c -b^{11, 95}_2 ∨ -b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ -p_1045 ∨ -b^{11, 96}_1 c -b^{11, 95}_2 ∨ -b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ -p_1045 ∨ b^{11, 96}_0 c in DIMACS: -11669 -11670 11671 -1045 11672 0 -11669 -11670 11671 -1045 -11673 0 -11669 -11670 11671 -1045 11674 0 c -1+1 --> 0 c ( b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ b^{11, 95}_0 ∧ p_1045) -> (-b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ -b^{11, 96}_0) c in CNF: c -b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ -p_1045 ∨ -b^{11, 96}_2 c -b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ -p_1045 ∨ -b^{11, 96}_1 c -b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ -p_1045 ∨ -b^{11, 96}_0 c in DIMACS: -11669 11670 -11671 -1045 -11672 0 -11669 11670 -11671 -1045 -11673 0 -11669 11670 -11671 -1045 -11674 0 c 0+1 --> 1 c (-b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ -b^{11, 95}_0 ∧ p_1045) -> (-b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ b^{11, 96}_0) c in CNF: c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ -p_1045 ∨ -b^{11, 96}_2 c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ -p_1045 ∨ -b^{11, 96}_1 c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ -p_1045 ∨ b^{11, 96}_0 c in DIMACS: 11669 11670 11671 -1045 -11672 0 11669 11670 11671 -1045 -11673 0 11669 11670 11671 -1045 11674 0 c 1+1 --> 2 c (-b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ b^{11, 95}_0 ∧ p_1045) -> (-b^{11, 96}_2 ∧ b^{11, 96}_1 ∧ -b^{11, 96}_0) c in CNF: c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ -p_1045 ∨ -b^{11, 96}_2 c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ -p_1045 ∨ b^{11, 96}_1 c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ -p_1045 ∨ -b^{11, 96}_0 c in DIMACS: 11669 11670 -11671 -1045 -11672 0 11669 11670 -11671 -1045 11673 0 11669 11670 -11671 -1045 -11674 0 c 2+1 --> break c (-b^{11, 95}_2 ∧ b^{11, 95}_1 ∧ -b^{11, 95}_0 ∧ p_1045) -> break c in CNF: c b^{11, 95}_2 ∨ -b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ -p_1045 ∨ break c in DIMACS: 11669 -11670 11671 -1045 1162 0 c 2-1 --> 1 c (-b^{11, 95}_2 ∧ b^{11, 95}_1 ∧ -b^{11, 95}_0 ∧ -p_1045) -> (-b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ b^{11, 96}_0) c in CNF: c b^{11, 95}_2 ∨ -b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ p_1045 ∨ -b^{11, 96}_2 c b^{11, 95}_2 ∨ -b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ p_1045 ∨ -b^{11, 96}_1 c b^{11, 95}_2 ∨ -b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ p_1045 ∨ b^{11, 96}_0 c in DIMACS: 11669 -11670 11671 1045 -11672 0 11669 -11670 11671 1045 -11673 0 11669 -11670 11671 1045 11674 0 c 1-1 --> 0 c (-b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ b^{11, 95}_0 ∧ -p_1045) -> (-b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ -b^{11, 96}_0) c in CNF: c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ p_1045 ∨ -b^{11, 96}_2 c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ p_1045 ∨ -b^{11, 96}_1 c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ p_1045 ∨ -b^{11, 96}_0 c in DIMACS: 11669 11670 -11671 1045 -11672 0 11669 11670 -11671 1045 -11673 0 11669 11670 -11671 1045 -11674 0 c 0-1 --> -1 c (-b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ -b^{11, 95}_0 ∧ -p_1045) -> ( b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ b^{11, 96}_0) c in CNF: c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ p_1045 ∨ b^{11, 96}_2 c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ p_1045 ∨ -b^{11, 96}_1 c b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ p_1045 ∨ b^{11, 96}_0 c in DIMACS: 11669 11670 11671 1045 11672 0 11669 11670 11671 1045 -11673 0 11669 11670 11671 1045 11674 0 c -1-1 --> -2 c ( b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ b^{11, 95}_0 ∧ -p_1045) -> ( b^{11, 96}_2 ∧ b^{11, 96}_1 ∧ -b^{11, 96}_0) c in CNF: c -b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ p_1045 ∨ b^{11, 96}_2 c -b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ p_1045 ∨ b^{11, 96}_1 c -b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ p_1045 ∨ -b^{11, 96}_0 c in DIMACS: -11669 11670 -11671 1045 11672 0 -11669 11670 -11671 1045 11673 0 -11669 11670 -11671 1045 -11674 0 c -2-1 --> break c ( b^{11, 95}_2 ∧ b^{11, 95}_1 ∧ -b^{11, 95}_0 ∧ -p_1045) -> break c in CNF: c -b^{11, 95}_2 ∨ -b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ p_1045 ∨ break c in DIMACS: -11669 -11670 11671 1045 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 95}_2 ∧ -b^{11, 95}_1 ∧ -b^{11, 95}_0 ∧ true) c in CNF: c -b^{11, 95}_2 ∨ b^{11, 95}_1 ∨ b^{11, 95}_0 ∨ false c in DIMACS: -11669 11670 11671 0 c 3 does not represent an automaton state. c -(-b^{11, 95}_2 ∧ b^{11, 95}_1 ∧ b^{11, 95}_0 ∧ true) c in CNF: c b^{11, 95}_2 ∨ -b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ false c in DIMACS: 11669 -11670 -11671 0 c -3 does not represent an automaton state. c -( b^{11, 95}_2 ∧ b^{11, 95}_1 ∧ b^{11, 95}_0 ∧ true) c in CNF: c -b^{11, 95}_2 ∨ -b^{11, 95}_1 ∨ -b^{11, 95}_0 ∨ false c in DIMACS: -11669 -11670 -11671 0 c i = 96 c -2+1 --> -1 c ( b^{11, 96}_2 ∧ b^{11, 96}_1 ∧ -b^{11, 96}_0 ∧ p_1056) -> ( b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ b^{11, 97}_0) c in CNF: c -b^{11, 96}_2 ∨ -b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ -p_1056 ∨ b^{11, 97}_2 c -b^{11, 96}_2 ∨ -b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ -p_1056 ∨ -b^{11, 97}_1 c -b^{11, 96}_2 ∨ -b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ -p_1056 ∨ b^{11, 97}_0 c in DIMACS: -11672 -11673 11674 -1056 11675 0 -11672 -11673 11674 -1056 -11676 0 -11672 -11673 11674 -1056 11677 0 c -1+1 --> 0 c ( b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ b^{11, 96}_0 ∧ p_1056) -> (-b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ -b^{11, 97}_0) c in CNF: c -b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ -p_1056 ∨ -b^{11, 97}_2 c -b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ -p_1056 ∨ -b^{11, 97}_1 c -b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ -p_1056 ∨ -b^{11, 97}_0 c in DIMACS: -11672 11673 -11674 -1056 -11675 0 -11672 11673 -11674 -1056 -11676 0 -11672 11673 -11674 -1056 -11677 0 c 0+1 --> 1 c (-b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ -b^{11, 96}_0 ∧ p_1056) -> (-b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ b^{11, 97}_0) c in CNF: c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ -p_1056 ∨ -b^{11, 97}_2 c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ -p_1056 ∨ -b^{11, 97}_1 c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ -p_1056 ∨ b^{11, 97}_0 c in DIMACS: 11672 11673 11674 -1056 -11675 0 11672 11673 11674 -1056 -11676 0 11672 11673 11674 -1056 11677 0 c 1+1 --> 2 c (-b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ b^{11, 96}_0 ∧ p_1056) -> (-b^{11, 97}_2 ∧ b^{11, 97}_1 ∧ -b^{11, 97}_0) c in CNF: c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ -p_1056 ∨ -b^{11, 97}_2 c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ -p_1056 ∨ b^{11, 97}_1 c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ -p_1056 ∨ -b^{11, 97}_0 c in DIMACS: 11672 11673 -11674 -1056 -11675 0 11672 11673 -11674 -1056 11676 0 11672 11673 -11674 -1056 -11677 0 c 2+1 --> break c (-b^{11, 96}_2 ∧ b^{11, 96}_1 ∧ -b^{11, 96}_0 ∧ p_1056) -> break c in CNF: c b^{11, 96}_2 ∨ -b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ -p_1056 ∨ break c in DIMACS: 11672 -11673 11674 -1056 1162 0 c 2-1 --> 1 c (-b^{11, 96}_2 ∧ b^{11, 96}_1 ∧ -b^{11, 96}_0 ∧ -p_1056) -> (-b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ b^{11, 97}_0) c in CNF: c b^{11, 96}_2 ∨ -b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ p_1056 ∨ -b^{11, 97}_2 c b^{11, 96}_2 ∨ -b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ p_1056 ∨ -b^{11, 97}_1 c b^{11, 96}_2 ∨ -b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ p_1056 ∨ b^{11, 97}_0 c in DIMACS: 11672 -11673 11674 1056 -11675 0 11672 -11673 11674 1056 -11676 0 11672 -11673 11674 1056 11677 0 c 1-1 --> 0 c (-b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ b^{11, 96}_0 ∧ -p_1056) -> (-b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ -b^{11, 97}_0) c in CNF: c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ p_1056 ∨ -b^{11, 97}_2 c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ p_1056 ∨ -b^{11, 97}_1 c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ p_1056 ∨ -b^{11, 97}_0 c in DIMACS: 11672 11673 -11674 1056 -11675 0 11672 11673 -11674 1056 -11676 0 11672 11673 -11674 1056 -11677 0 c 0-1 --> -1 c (-b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ -b^{11, 96}_0 ∧ -p_1056) -> ( b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ b^{11, 97}_0) c in CNF: c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ p_1056 ∨ b^{11, 97}_2 c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ p_1056 ∨ -b^{11, 97}_1 c b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ p_1056 ∨ b^{11, 97}_0 c in DIMACS: 11672 11673 11674 1056 11675 0 11672 11673 11674 1056 -11676 0 11672 11673 11674 1056 11677 0 c -1-1 --> -2 c ( b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ b^{11, 96}_0 ∧ -p_1056) -> ( b^{11, 97}_2 ∧ b^{11, 97}_1 ∧ -b^{11, 97}_0) c in CNF: c -b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ p_1056 ∨ b^{11, 97}_2 c -b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ p_1056 ∨ b^{11, 97}_1 c -b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ p_1056 ∨ -b^{11, 97}_0 c in DIMACS: -11672 11673 -11674 1056 11675 0 -11672 11673 -11674 1056 11676 0 -11672 11673 -11674 1056 -11677 0 c -2-1 --> break c ( b^{11, 96}_2 ∧ b^{11, 96}_1 ∧ -b^{11, 96}_0 ∧ -p_1056) -> break c in CNF: c -b^{11, 96}_2 ∨ -b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ p_1056 ∨ break c in DIMACS: -11672 -11673 11674 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 96}_2 ∧ -b^{11, 96}_1 ∧ -b^{11, 96}_0 ∧ true) c in CNF: c -b^{11, 96}_2 ∨ b^{11, 96}_1 ∨ b^{11, 96}_0 ∨ false c in DIMACS: -11672 11673 11674 0 c 3 does not represent an automaton state. c -(-b^{11, 96}_2 ∧ b^{11, 96}_1 ∧ b^{11, 96}_0 ∧ true) c in CNF: c b^{11, 96}_2 ∨ -b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ false c in DIMACS: 11672 -11673 -11674 0 c -3 does not represent an automaton state. c -( b^{11, 96}_2 ∧ b^{11, 96}_1 ∧ b^{11, 96}_0 ∧ true) c in CNF: c -b^{11, 96}_2 ∨ -b^{11, 96}_1 ∨ -b^{11, 96}_0 ∨ false c in DIMACS: -11672 -11673 -11674 0 c i = 97 c -2+1 --> -1 c ( b^{11, 97}_2 ∧ b^{11, 97}_1 ∧ -b^{11, 97}_0 ∧ p_1067) -> ( b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ b^{11, 98}_0) c in CNF: c -b^{11, 97}_2 ∨ -b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ -p_1067 ∨ b^{11, 98}_2 c -b^{11, 97}_2 ∨ -b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ -p_1067 ∨ -b^{11, 98}_1 c -b^{11, 97}_2 ∨ -b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ -p_1067 ∨ b^{11, 98}_0 c in DIMACS: -11675 -11676 11677 -1067 11678 0 -11675 -11676 11677 -1067 -11679 0 -11675 -11676 11677 -1067 11680 0 c -1+1 --> 0 c ( b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ b^{11, 97}_0 ∧ p_1067) -> (-b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ -b^{11, 98}_0) c in CNF: c -b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ -p_1067 ∨ -b^{11, 98}_2 c -b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ -p_1067 ∨ -b^{11, 98}_1 c -b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ -p_1067 ∨ -b^{11, 98}_0 c in DIMACS: -11675 11676 -11677 -1067 -11678 0 -11675 11676 -11677 -1067 -11679 0 -11675 11676 -11677 -1067 -11680 0 c 0+1 --> 1 c (-b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ -b^{11, 97}_0 ∧ p_1067) -> (-b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ b^{11, 98}_0) c in CNF: c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ -p_1067 ∨ -b^{11, 98}_2 c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ -p_1067 ∨ -b^{11, 98}_1 c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ -p_1067 ∨ b^{11, 98}_0 c in DIMACS: 11675 11676 11677 -1067 -11678 0 11675 11676 11677 -1067 -11679 0 11675 11676 11677 -1067 11680 0 c 1+1 --> 2 c (-b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ b^{11, 97}_0 ∧ p_1067) -> (-b^{11, 98}_2 ∧ b^{11, 98}_1 ∧ -b^{11, 98}_0) c in CNF: c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ -p_1067 ∨ -b^{11, 98}_2 c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ -p_1067 ∨ b^{11, 98}_1 c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ -p_1067 ∨ -b^{11, 98}_0 c in DIMACS: 11675 11676 -11677 -1067 -11678 0 11675 11676 -11677 -1067 11679 0 11675 11676 -11677 -1067 -11680 0 c 2+1 --> break c (-b^{11, 97}_2 ∧ b^{11, 97}_1 ∧ -b^{11, 97}_0 ∧ p_1067) -> break c in CNF: c b^{11, 97}_2 ∨ -b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ -p_1067 ∨ break c in DIMACS: 11675 -11676 11677 -1067 1162 0 c 2-1 --> 1 c (-b^{11, 97}_2 ∧ b^{11, 97}_1 ∧ -b^{11, 97}_0 ∧ -p_1067) -> (-b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ b^{11, 98}_0) c in CNF: c b^{11, 97}_2 ∨ -b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ p_1067 ∨ -b^{11, 98}_2 c b^{11, 97}_2 ∨ -b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ p_1067 ∨ -b^{11, 98}_1 c b^{11, 97}_2 ∨ -b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ p_1067 ∨ b^{11, 98}_0 c in DIMACS: 11675 -11676 11677 1067 -11678 0 11675 -11676 11677 1067 -11679 0 11675 -11676 11677 1067 11680 0 c 1-1 --> 0 c (-b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ b^{11, 97}_0 ∧ -p_1067) -> (-b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ -b^{11, 98}_0) c in CNF: c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ p_1067 ∨ -b^{11, 98}_2 c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ p_1067 ∨ -b^{11, 98}_1 c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ p_1067 ∨ -b^{11, 98}_0 c in DIMACS: 11675 11676 -11677 1067 -11678 0 11675 11676 -11677 1067 -11679 0 11675 11676 -11677 1067 -11680 0 c 0-1 --> -1 c (-b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ -b^{11, 97}_0 ∧ -p_1067) -> ( b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ b^{11, 98}_0) c in CNF: c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ p_1067 ∨ b^{11, 98}_2 c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ p_1067 ∨ -b^{11, 98}_1 c b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ p_1067 ∨ b^{11, 98}_0 c in DIMACS: 11675 11676 11677 1067 11678 0 11675 11676 11677 1067 -11679 0 11675 11676 11677 1067 11680 0 c -1-1 --> -2 c ( b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ b^{11, 97}_0 ∧ -p_1067) -> ( b^{11, 98}_2 ∧ b^{11, 98}_1 ∧ -b^{11, 98}_0) c in CNF: c -b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ p_1067 ∨ b^{11, 98}_2 c -b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ p_1067 ∨ b^{11, 98}_1 c -b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ p_1067 ∨ -b^{11, 98}_0 c in DIMACS: -11675 11676 -11677 1067 11678 0 -11675 11676 -11677 1067 11679 0 -11675 11676 -11677 1067 -11680 0 c -2-1 --> break c ( b^{11, 97}_2 ∧ b^{11, 97}_1 ∧ -b^{11, 97}_0 ∧ -p_1067) -> break c in CNF: c -b^{11, 97}_2 ∨ -b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ p_1067 ∨ break c in DIMACS: -11675 -11676 11677 1067 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 97}_2 ∧ -b^{11, 97}_1 ∧ -b^{11, 97}_0 ∧ true) c in CNF: c -b^{11, 97}_2 ∨ b^{11, 97}_1 ∨ b^{11, 97}_0 ∨ false c in DIMACS: -11675 11676 11677 0 c 3 does not represent an automaton state. c -(-b^{11, 97}_2 ∧ b^{11, 97}_1 ∧ b^{11, 97}_0 ∧ true) c in CNF: c b^{11, 97}_2 ∨ -b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ false c in DIMACS: 11675 -11676 -11677 0 c -3 does not represent an automaton state. c -( b^{11, 97}_2 ∧ b^{11, 97}_1 ∧ b^{11, 97}_0 ∧ true) c in CNF: c -b^{11, 97}_2 ∨ -b^{11, 97}_1 ∨ -b^{11, 97}_0 ∨ false c in DIMACS: -11675 -11676 -11677 0 c i = 98 c -2+1 --> -1 c ( b^{11, 98}_2 ∧ b^{11, 98}_1 ∧ -b^{11, 98}_0 ∧ p_1078) -> ( b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ b^{11, 99}_0) c in CNF: c -b^{11, 98}_2 ∨ -b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ -p_1078 ∨ b^{11, 99}_2 c -b^{11, 98}_2 ∨ -b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ -p_1078 ∨ -b^{11, 99}_1 c -b^{11, 98}_2 ∨ -b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ -p_1078 ∨ b^{11, 99}_0 c in DIMACS: -11678 -11679 11680 -1078 11681 0 -11678 -11679 11680 -1078 -11682 0 -11678 -11679 11680 -1078 11683 0 c -1+1 --> 0 c ( b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ b^{11, 98}_0 ∧ p_1078) -> (-b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ -b^{11, 99}_0) c in CNF: c -b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ -p_1078 ∨ -b^{11, 99}_2 c -b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ -p_1078 ∨ -b^{11, 99}_1 c -b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ -p_1078 ∨ -b^{11, 99}_0 c in DIMACS: -11678 11679 -11680 -1078 -11681 0 -11678 11679 -11680 -1078 -11682 0 -11678 11679 -11680 -1078 -11683 0 c 0+1 --> 1 c (-b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ -b^{11, 98}_0 ∧ p_1078) -> (-b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ b^{11, 99}_0) c in CNF: c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ -p_1078 ∨ -b^{11, 99}_2 c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ -p_1078 ∨ -b^{11, 99}_1 c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ -p_1078 ∨ b^{11, 99}_0 c in DIMACS: 11678 11679 11680 -1078 -11681 0 11678 11679 11680 -1078 -11682 0 11678 11679 11680 -1078 11683 0 c 1+1 --> 2 c (-b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ b^{11, 98}_0 ∧ p_1078) -> (-b^{11, 99}_2 ∧ b^{11, 99}_1 ∧ -b^{11, 99}_0) c in CNF: c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ -p_1078 ∨ -b^{11, 99}_2 c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ -p_1078 ∨ b^{11, 99}_1 c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ -p_1078 ∨ -b^{11, 99}_0 c in DIMACS: 11678 11679 -11680 -1078 -11681 0 11678 11679 -11680 -1078 11682 0 11678 11679 -11680 -1078 -11683 0 c 2+1 --> break c (-b^{11, 98}_2 ∧ b^{11, 98}_1 ∧ -b^{11, 98}_0 ∧ p_1078) -> break c in CNF: c b^{11, 98}_2 ∨ -b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ -p_1078 ∨ break c in DIMACS: 11678 -11679 11680 -1078 1162 0 c 2-1 --> 1 c (-b^{11, 98}_2 ∧ b^{11, 98}_1 ∧ -b^{11, 98}_0 ∧ -p_1078) -> (-b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ b^{11, 99}_0) c in CNF: c b^{11, 98}_2 ∨ -b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ p_1078 ∨ -b^{11, 99}_2 c b^{11, 98}_2 ∨ -b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ p_1078 ∨ -b^{11, 99}_1 c b^{11, 98}_2 ∨ -b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ p_1078 ∨ b^{11, 99}_0 c in DIMACS: 11678 -11679 11680 1078 -11681 0 11678 -11679 11680 1078 -11682 0 11678 -11679 11680 1078 11683 0 c 1-1 --> 0 c (-b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ b^{11, 98}_0 ∧ -p_1078) -> (-b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ -b^{11, 99}_0) c in CNF: c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ p_1078 ∨ -b^{11, 99}_2 c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ p_1078 ∨ -b^{11, 99}_1 c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ p_1078 ∨ -b^{11, 99}_0 c in DIMACS: 11678 11679 -11680 1078 -11681 0 11678 11679 -11680 1078 -11682 0 11678 11679 -11680 1078 -11683 0 c 0-1 --> -1 c (-b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ -b^{11, 98}_0 ∧ -p_1078) -> ( b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ b^{11, 99}_0) c in CNF: c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ p_1078 ∨ b^{11, 99}_2 c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ p_1078 ∨ -b^{11, 99}_1 c b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ p_1078 ∨ b^{11, 99}_0 c in DIMACS: 11678 11679 11680 1078 11681 0 11678 11679 11680 1078 -11682 0 11678 11679 11680 1078 11683 0 c -1-1 --> -2 c ( b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ b^{11, 98}_0 ∧ -p_1078) -> ( b^{11, 99}_2 ∧ b^{11, 99}_1 ∧ -b^{11, 99}_0) c in CNF: c -b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ p_1078 ∨ b^{11, 99}_2 c -b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ p_1078 ∨ b^{11, 99}_1 c -b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ p_1078 ∨ -b^{11, 99}_0 c in DIMACS: -11678 11679 -11680 1078 11681 0 -11678 11679 -11680 1078 11682 0 -11678 11679 -11680 1078 -11683 0 c -2-1 --> break c ( b^{11, 98}_2 ∧ b^{11, 98}_1 ∧ -b^{11, 98}_0 ∧ -p_1078) -> break c in CNF: c -b^{11, 98}_2 ∨ -b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ p_1078 ∨ break c in DIMACS: -11678 -11679 11680 1078 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 98}_2 ∧ -b^{11, 98}_1 ∧ -b^{11, 98}_0 ∧ true) c in CNF: c -b^{11, 98}_2 ∨ b^{11, 98}_1 ∨ b^{11, 98}_0 ∨ false c in DIMACS: -11678 11679 11680 0 c 3 does not represent an automaton state. c -(-b^{11, 98}_2 ∧ b^{11, 98}_1 ∧ b^{11, 98}_0 ∧ true) c in CNF: c b^{11, 98}_2 ∨ -b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ false c in DIMACS: 11678 -11679 -11680 0 c -3 does not represent an automaton state. c -( b^{11, 98}_2 ∧ b^{11, 98}_1 ∧ b^{11, 98}_0 ∧ true) c in CNF: c -b^{11, 98}_2 ∨ -b^{11, 98}_1 ∨ -b^{11, 98}_0 ∨ false c in DIMACS: -11678 -11679 -11680 0 c i = 99 c -2+1 --> -1 c ( b^{11, 99}_2 ∧ b^{11, 99}_1 ∧ -b^{11, 99}_0 ∧ p_1089) -> ( b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ b^{11, 100}_0) c in CNF: c -b^{11, 99}_2 ∨ -b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ -p_1089 ∨ b^{11, 100}_2 c -b^{11, 99}_2 ∨ -b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ -p_1089 ∨ -b^{11, 100}_1 c -b^{11, 99}_2 ∨ -b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ -p_1089 ∨ b^{11, 100}_0 c in DIMACS: -11681 -11682 11683 -1089 11684 0 -11681 -11682 11683 -1089 -11685 0 -11681 -11682 11683 -1089 11686 0 c -1+1 --> 0 c ( b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ b^{11, 99}_0 ∧ p_1089) -> (-b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ -b^{11, 100}_0) c in CNF: c -b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ -p_1089 ∨ -b^{11, 100}_2 c -b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ -p_1089 ∨ -b^{11, 100}_1 c -b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ -p_1089 ∨ -b^{11, 100}_0 c in DIMACS: -11681 11682 -11683 -1089 -11684 0 -11681 11682 -11683 -1089 -11685 0 -11681 11682 -11683 -1089 -11686 0 c 0+1 --> 1 c (-b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ -b^{11, 99}_0 ∧ p_1089) -> (-b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ b^{11, 100}_0) c in CNF: c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ -p_1089 ∨ -b^{11, 100}_2 c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ -p_1089 ∨ -b^{11, 100}_1 c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ -p_1089 ∨ b^{11, 100}_0 c in DIMACS: 11681 11682 11683 -1089 -11684 0 11681 11682 11683 -1089 -11685 0 11681 11682 11683 -1089 11686 0 c 1+1 --> 2 c (-b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ b^{11, 99}_0 ∧ p_1089) -> (-b^{11, 100}_2 ∧ b^{11, 100}_1 ∧ -b^{11, 100}_0) c in CNF: c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ -p_1089 ∨ -b^{11, 100}_2 c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ -p_1089 ∨ b^{11, 100}_1 c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ -p_1089 ∨ -b^{11, 100}_0 c in DIMACS: 11681 11682 -11683 -1089 -11684 0 11681 11682 -11683 -1089 11685 0 11681 11682 -11683 -1089 -11686 0 c 2+1 --> break c (-b^{11, 99}_2 ∧ b^{11, 99}_1 ∧ -b^{11, 99}_0 ∧ p_1089) -> break c in CNF: c b^{11, 99}_2 ∨ -b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ -p_1089 ∨ break c in DIMACS: 11681 -11682 11683 -1089 1162 0 c 2-1 --> 1 c (-b^{11, 99}_2 ∧ b^{11, 99}_1 ∧ -b^{11, 99}_0 ∧ -p_1089) -> (-b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ b^{11, 100}_0) c in CNF: c b^{11, 99}_2 ∨ -b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ p_1089 ∨ -b^{11, 100}_2 c b^{11, 99}_2 ∨ -b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ p_1089 ∨ -b^{11, 100}_1 c b^{11, 99}_2 ∨ -b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ p_1089 ∨ b^{11, 100}_0 c in DIMACS: 11681 -11682 11683 1089 -11684 0 11681 -11682 11683 1089 -11685 0 11681 -11682 11683 1089 11686 0 c 1-1 --> 0 c (-b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ b^{11, 99}_0 ∧ -p_1089) -> (-b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ -b^{11, 100}_0) c in CNF: c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ p_1089 ∨ -b^{11, 100}_2 c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ p_1089 ∨ -b^{11, 100}_1 c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ p_1089 ∨ -b^{11, 100}_0 c in DIMACS: 11681 11682 -11683 1089 -11684 0 11681 11682 -11683 1089 -11685 0 11681 11682 -11683 1089 -11686 0 c 0-1 --> -1 c (-b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ -b^{11, 99}_0 ∧ -p_1089) -> ( b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ b^{11, 100}_0) c in CNF: c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ p_1089 ∨ b^{11, 100}_2 c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ p_1089 ∨ -b^{11, 100}_1 c b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ p_1089 ∨ b^{11, 100}_0 c in DIMACS: 11681 11682 11683 1089 11684 0 11681 11682 11683 1089 -11685 0 11681 11682 11683 1089 11686 0 c -1-1 --> -2 c ( b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ b^{11, 99}_0 ∧ -p_1089) -> ( b^{11, 100}_2 ∧ b^{11, 100}_1 ∧ -b^{11, 100}_0) c in CNF: c -b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ p_1089 ∨ b^{11, 100}_2 c -b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ p_1089 ∨ b^{11, 100}_1 c -b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ p_1089 ∨ -b^{11, 100}_0 c in DIMACS: -11681 11682 -11683 1089 11684 0 -11681 11682 -11683 1089 11685 0 -11681 11682 -11683 1089 -11686 0 c -2-1 --> break c ( b^{11, 99}_2 ∧ b^{11, 99}_1 ∧ -b^{11, 99}_0 ∧ -p_1089) -> break c in CNF: c -b^{11, 99}_2 ∨ -b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ p_1089 ∨ break c in DIMACS: -11681 -11682 11683 1089 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 99}_2 ∧ -b^{11, 99}_1 ∧ -b^{11, 99}_0 ∧ true) c in CNF: c -b^{11, 99}_2 ∨ b^{11, 99}_1 ∨ b^{11, 99}_0 ∨ false c in DIMACS: -11681 11682 11683 0 c 3 does not represent an automaton state. c -(-b^{11, 99}_2 ∧ b^{11, 99}_1 ∧ b^{11, 99}_0 ∧ true) c in CNF: c b^{11, 99}_2 ∨ -b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ false c in DIMACS: 11681 -11682 -11683 0 c -3 does not represent an automaton state. c -( b^{11, 99}_2 ∧ b^{11, 99}_1 ∧ b^{11, 99}_0 ∧ true) c in CNF: c -b^{11, 99}_2 ∨ -b^{11, 99}_1 ∨ -b^{11, 99}_0 ∨ false c in DIMACS: -11681 -11682 -11683 0 c i = 100 c -2+1 --> -1 c ( b^{11, 100}_2 ∧ b^{11, 100}_1 ∧ -b^{11, 100}_0 ∧ p_1100) -> ( b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ b^{11, 101}_0) c in CNF: c -b^{11, 100}_2 ∨ -b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ -p_1100 ∨ b^{11, 101}_2 c -b^{11, 100}_2 ∨ -b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ -p_1100 ∨ -b^{11, 101}_1 c -b^{11, 100}_2 ∨ -b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ -p_1100 ∨ b^{11, 101}_0 c in DIMACS: -11684 -11685 11686 -1100 11687 0 -11684 -11685 11686 -1100 -11688 0 -11684 -11685 11686 -1100 11689 0 c -1+1 --> 0 c ( b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ b^{11, 100}_0 ∧ p_1100) -> (-b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ -b^{11, 101}_0) c in CNF: c -b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ -p_1100 ∨ -b^{11, 101}_2 c -b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ -p_1100 ∨ -b^{11, 101}_1 c -b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ -p_1100 ∨ -b^{11, 101}_0 c in DIMACS: -11684 11685 -11686 -1100 -11687 0 -11684 11685 -11686 -1100 -11688 0 -11684 11685 -11686 -1100 -11689 0 c 0+1 --> 1 c (-b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ -b^{11, 100}_0 ∧ p_1100) -> (-b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ b^{11, 101}_0) c in CNF: c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ -p_1100 ∨ -b^{11, 101}_2 c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ -p_1100 ∨ -b^{11, 101}_1 c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ -p_1100 ∨ b^{11, 101}_0 c in DIMACS: 11684 11685 11686 -1100 -11687 0 11684 11685 11686 -1100 -11688 0 11684 11685 11686 -1100 11689 0 c 1+1 --> 2 c (-b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ b^{11, 100}_0 ∧ p_1100) -> (-b^{11, 101}_2 ∧ b^{11, 101}_1 ∧ -b^{11, 101}_0) c in CNF: c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ -p_1100 ∨ -b^{11, 101}_2 c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ -p_1100 ∨ b^{11, 101}_1 c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ -p_1100 ∨ -b^{11, 101}_0 c in DIMACS: 11684 11685 -11686 -1100 -11687 0 11684 11685 -11686 -1100 11688 0 11684 11685 -11686 -1100 -11689 0 c 2+1 --> break c (-b^{11, 100}_2 ∧ b^{11, 100}_1 ∧ -b^{11, 100}_0 ∧ p_1100) -> break c in CNF: c b^{11, 100}_2 ∨ -b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ -p_1100 ∨ break c in DIMACS: 11684 -11685 11686 -1100 1162 0 c 2-1 --> 1 c (-b^{11, 100}_2 ∧ b^{11, 100}_1 ∧ -b^{11, 100}_0 ∧ -p_1100) -> (-b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ b^{11, 101}_0) c in CNF: c b^{11, 100}_2 ∨ -b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ p_1100 ∨ -b^{11, 101}_2 c b^{11, 100}_2 ∨ -b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ p_1100 ∨ -b^{11, 101}_1 c b^{11, 100}_2 ∨ -b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ p_1100 ∨ b^{11, 101}_0 c in DIMACS: 11684 -11685 11686 1100 -11687 0 11684 -11685 11686 1100 -11688 0 11684 -11685 11686 1100 11689 0 c 1-1 --> 0 c (-b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ b^{11, 100}_0 ∧ -p_1100) -> (-b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ -b^{11, 101}_0) c in CNF: c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ p_1100 ∨ -b^{11, 101}_2 c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ p_1100 ∨ -b^{11, 101}_1 c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ p_1100 ∨ -b^{11, 101}_0 c in DIMACS: 11684 11685 -11686 1100 -11687 0 11684 11685 -11686 1100 -11688 0 11684 11685 -11686 1100 -11689 0 c 0-1 --> -1 c (-b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ -b^{11, 100}_0 ∧ -p_1100) -> ( b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ b^{11, 101}_0) c in CNF: c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ p_1100 ∨ b^{11, 101}_2 c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ p_1100 ∨ -b^{11, 101}_1 c b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ p_1100 ∨ b^{11, 101}_0 c in DIMACS: 11684 11685 11686 1100 11687 0 11684 11685 11686 1100 -11688 0 11684 11685 11686 1100 11689 0 c -1-1 --> -2 c ( b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ b^{11, 100}_0 ∧ -p_1100) -> ( b^{11, 101}_2 ∧ b^{11, 101}_1 ∧ -b^{11, 101}_0) c in CNF: c -b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ p_1100 ∨ b^{11, 101}_2 c -b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ p_1100 ∨ b^{11, 101}_1 c -b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ p_1100 ∨ -b^{11, 101}_0 c in DIMACS: -11684 11685 -11686 1100 11687 0 -11684 11685 -11686 1100 11688 0 -11684 11685 -11686 1100 -11689 0 c -2-1 --> break c ( b^{11, 100}_2 ∧ b^{11, 100}_1 ∧ -b^{11, 100}_0 ∧ -p_1100) -> break c in CNF: c -b^{11, 100}_2 ∨ -b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ p_1100 ∨ break c in DIMACS: -11684 -11685 11686 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 100}_2 ∧ -b^{11, 100}_1 ∧ -b^{11, 100}_0 ∧ true) c in CNF: c -b^{11, 100}_2 ∨ b^{11, 100}_1 ∨ b^{11, 100}_0 ∨ false c in DIMACS: -11684 11685 11686 0 c 3 does not represent an automaton state. c -(-b^{11, 100}_2 ∧ b^{11, 100}_1 ∧ b^{11, 100}_0 ∧ true) c in CNF: c b^{11, 100}_2 ∨ -b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ false c in DIMACS: 11684 -11685 -11686 0 c -3 does not represent an automaton state. c -( b^{11, 100}_2 ∧ b^{11, 100}_1 ∧ b^{11, 100}_0 ∧ true) c in CNF: c -b^{11, 100}_2 ∨ -b^{11, 100}_1 ∨ -b^{11, 100}_0 ∨ false c in DIMACS: -11684 -11685 -11686 0 c i = 101 c -2+1 --> -1 c ( b^{11, 101}_2 ∧ b^{11, 101}_1 ∧ -b^{11, 101}_0 ∧ p_1111) -> ( b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ b^{11, 102}_0) c in CNF: c -b^{11, 101}_2 ∨ -b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ -p_1111 ∨ b^{11, 102}_2 c -b^{11, 101}_2 ∨ -b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ -p_1111 ∨ -b^{11, 102}_1 c -b^{11, 101}_2 ∨ -b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ -p_1111 ∨ b^{11, 102}_0 c in DIMACS: -11687 -11688 11689 -1111 11690 0 -11687 -11688 11689 -1111 -11691 0 -11687 -11688 11689 -1111 11692 0 c -1+1 --> 0 c ( b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ b^{11, 101}_0 ∧ p_1111) -> (-b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ -b^{11, 102}_0) c in CNF: c -b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ -p_1111 ∨ -b^{11, 102}_2 c -b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ -p_1111 ∨ -b^{11, 102}_1 c -b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ -p_1111 ∨ -b^{11, 102}_0 c in DIMACS: -11687 11688 -11689 -1111 -11690 0 -11687 11688 -11689 -1111 -11691 0 -11687 11688 -11689 -1111 -11692 0 c 0+1 --> 1 c (-b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ -b^{11, 101}_0 ∧ p_1111) -> (-b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ b^{11, 102}_0) c in CNF: c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ -p_1111 ∨ -b^{11, 102}_2 c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ -p_1111 ∨ -b^{11, 102}_1 c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ -p_1111 ∨ b^{11, 102}_0 c in DIMACS: 11687 11688 11689 -1111 -11690 0 11687 11688 11689 -1111 -11691 0 11687 11688 11689 -1111 11692 0 c 1+1 --> 2 c (-b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ b^{11, 101}_0 ∧ p_1111) -> (-b^{11, 102}_2 ∧ b^{11, 102}_1 ∧ -b^{11, 102}_0) c in CNF: c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ -p_1111 ∨ -b^{11, 102}_2 c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ -p_1111 ∨ b^{11, 102}_1 c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ -p_1111 ∨ -b^{11, 102}_0 c in DIMACS: 11687 11688 -11689 -1111 -11690 0 11687 11688 -11689 -1111 11691 0 11687 11688 -11689 -1111 -11692 0 c 2+1 --> break c (-b^{11, 101}_2 ∧ b^{11, 101}_1 ∧ -b^{11, 101}_0 ∧ p_1111) -> break c in CNF: c b^{11, 101}_2 ∨ -b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ -p_1111 ∨ break c in DIMACS: 11687 -11688 11689 -1111 1162 0 c 2-1 --> 1 c (-b^{11, 101}_2 ∧ b^{11, 101}_1 ∧ -b^{11, 101}_0 ∧ -p_1111) -> (-b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ b^{11, 102}_0) c in CNF: c b^{11, 101}_2 ∨ -b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ p_1111 ∨ -b^{11, 102}_2 c b^{11, 101}_2 ∨ -b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ p_1111 ∨ -b^{11, 102}_1 c b^{11, 101}_2 ∨ -b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ p_1111 ∨ b^{11, 102}_0 c in DIMACS: 11687 -11688 11689 1111 -11690 0 11687 -11688 11689 1111 -11691 0 11687 -11688 11689 1111 11692 0 c 1-1 --> 0 c (-b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ b^{11, 101}_0 ∧ -p_1111) -> (-b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ -b^{11, 102}_0) c in CNF: c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ p_1111 ∨ -b^{11, 102}_2 c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ p_1111 ∨ -b^{11, 102}_1 c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ p_1111 ∨ -b^{11, 102}_0 c in DIMACS: 11687 11688 -11689 1111 -11690 0 11687 11688 -11689 1111 -11691 0 11687 11688 -11689 1111 -11692 0 c 0-1 --> -1 c (-b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ -b^{11, 101}_0 ∧ -p_1111) -> ( b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ b^{11, 102}_0) c in CNF: c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ p_1111 ∨ b^{11, 102}_2 c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ p_1111 ∨ -b^{11, 102}_1 c b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ p_1111 ∨ b^{11, 102}_0 c in DIMACS: 11687 11688 11689 1111 11690 0 11687 11688 11689 1111 -11691 0 11687 11688 11689 1111 11692 0 c -1-1 --> -2 c ( b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ b^{11, 101}_0 ∧ -p_1111) -> ( b^{11, 102}_2 ∧ b^{11, 102}_1 ∧ -b^{11, 102}_0) c in CNF: c -b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ p_1111 ∨ b^{11, 102}_2 c -b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ p_1111 ∨ b^{11, 102}_1 c -b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ p_1111 ∨ -b^{11, 102}_0 c in DIMACS: -11687 11688 -11689 1111 11690 0 -11687 11688 -11689 1111 11691 0 -11687 11688 -11689 1111 -11692 0 c -2-1 --> break c ( b^{11, 101}_2 ∧ b^{11, 101}_1 ∧ -b^{11, 101}_0 ∧ -p_1111) -> break c in CNF: c -b^{11, 101}_2 ∨ -b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ p_1111 ∨ break c in DIMACS: -11687 -11688 11689 1111 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 101}_2 ∧ -b^{11, 101}_1 ∧ -b^{11, 101}_0 ∧ true) c in CNF: c -b^{11, 101}_2 ∨ b^{11, 101}_1 ∨ b^{11, 101}_0 ∨ false c in DIMACS: -11687 11688 11689 0 c 3 does not represent an automaton state. c -(-b^{11, 101}_2 ∧ b^{11, 101}_1 ∧ b^{11, 101}_0 ∧ true) c in CNF: c b^{11, 101}_2 ∨ -b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ false c in DIMACS: 11687 -11688 -11689 0 c -3 does not represent an automaton state. c -( b^{11, 101}_2 ∧ b^{11, 101}_1 ∧ b^{11, 101}_0 ∧ true) c in CNF: c -b^{11, 101}_2 ∨ -b^{11, 101}_1 ∨ -b^{11, 101}_0 ∨ false c in DIMACS: -11687 -11688 -11689 0 c i = 102 c -2+1 --> -1 c ( b^{11, 102}_2 ∧ b^{11, 102}_1 ∧ -b^{11, 102}_0 ∧ p_1122) -> ( b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ b^{11, 103}_0) c in CNF: c -b^{11, 102}_2 ∨ -b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ -p_1122 ∨ b^{11, 103}_2 c -b^{11, 102}_2 ∨ -b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ -p_1122 ∨ -b^{11, 103}_1 c -b^{11, 102}_2 ∨ -b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ -p_1122 ∨ b^{11, 103}_0 c in DIMACS: -11690 -11691 11692 -1122 11693 0 -11690 -11691 11692 -1122 -11694 0 -11690 -11691 11692 -1122 11695 0 c -1+1 --> 0 c ( b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ b^{11, 102}_0 ∧ p_1122) -> (-b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ -b^{11, 103}_0) c in CNF: c -b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ -p_1122 ∨ -b^{11, 103}_2 c -b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ -p_1122 ∨ -b^{11, 103}_1 c -b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ -p_1122 ∨ -b^{11, 103}_0 c in DIMACS: -11690 11691 -11692 -1122 -11693 0 -11690 11691 -11692 -1122 -11694 0 -11690 11691 -11692 -1122 -11695 0 c 0+1 --> 1 c (-b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ -b^{11, 102}_0 ∧ p_1122) -> (-b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ b^{11, 103}_0) c in CNF: c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ -p_1122 ∨ -b^{11, 103}_2 c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ -p_1122 ∨ -b^{11, 103}_1 c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ -p_1122 ∨ b^{11, 103}_0 c in DIMACS: 11690 11691 11692 -1122 -11693 0 11690 11691 11692 -1122 -11694 0 11690 11691 11692 -1122 11695 0 c 1+1 --> 2 c (-b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ b^{11, 102}_0 ∧ p_1122) -> (-b^{11, 103}_2 ∧ b^{11, 103}_1 ∧ -b^{11, 103}_0) c in CNF: c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ -p_1122 ∨ -b^{11, 103}_2 c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ -p_1122 ∨ b^{11, 103}_1 c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ -p_1122 ∨ -b^{11, 103}_0 c in DIMACS: 11690 11691 -11692 -1122 -11693 0 11690 11691 -11692 -1122 11694 0 11690 11691 -11692 -1122 -11695 0 c 2+1 --> break c (-b^{11, 102}_2 ∧ b^{11, 102}_1 ∧ -b^{11, 102}_0 ∧ p_1122) -> break c in CNF: c b^{11, 102}_2 ∨ -b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ -p_1122 ∨ break c in DIMACS: 11690 -11691 11692 -1122 1162 0 c 2-1 --> 1 c (-b^{11, 102}_2 ∧ b^{11, 102}_1 ∧ -b^{11, 102}_0 ∧ -p_1122) -> (-b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ b^{11, 103}_0) c in CNF: c b^{11, 102}_2 ∨ -b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ p_1122 ∨ -b^{11, 103}_2 c b^{11, 102}_2 ∨ -b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ p_1122 ∨ -b^{11, 103}_1 c b^{11, 102}_2 ∨ -b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ p_1122 ∨ b^{11, 103}_0 c in DIMACS: 11690 -11691 11692 1122 -11693 0 11690 -11691 11692 1122 -11694 0 11690 -11691 11692 1122 11695 0 c 1-1 --> 0 c (-b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ b^{11, 102}_0 ∧ -p_1122) -> (-b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ -b^{11, 103}_0) c in CNF: c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ p_1122 ∨ -b^{11, 103}_2 c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ p_1122 ∨ -b^{11, 103}_1 c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ p_1122 ∨ -b^{11, 103}_0 c in DIMACS: 11690 11691 -11692 1122 -11693 0 11690 11691 -11692 1122 -11694 0 11690 11691 -11692 1122 -11695 0 c 0-1 --> -1 c (-b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ -b^{11, 102}_0 ∧ -p_1122) -> ( b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ b^{11, 103}_0) c in CNF: c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ p_1122 ∨ b^{11, 103}_2 c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ p_1122 ∨ -b^{11, 103}_1 c b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ p_1122 ∨ b^{11, 103}_0 c in DIMACS: 11690 11691 11692 1122 11693 0 11690 11691 11692 1122 -11694 0 11690 11691 11692 1122 11695 0 c -1-1 --> -2 c ( b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ b^{11, 102}_0 ∧ -p_1122) -> ( b^{11, 103}_2 ∧ b^{11, 103}_1 ∧ -b^{11, 103}_0) c in CNF: c -b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ p_1122 ∨ b^{11, 103}_2 c -b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ p_1122 ∨ b^{11, 103}_1 c -b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ p_1122 ∨ -b^{11, 103}_0 c in DIMACS: -11690 11691 -11692 1122 11693 0 -11690 11691 -11692 1122 11694 0 -11690 11691 -11692 1122 -11695 0 c -2-1 --> break c ( b^{11, 102}_2 ∧ b^{11, 102}_1 ∧ -b^{11, 102}_0 ∧ -p_1122) -> break c in CNF: c -b^{11, 102}_2 ∨ -b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ p_1122 ∨ break c in DIMACS: -11690 -11691 11692 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 102}_2 ∧ -b^{11, 102}_1 ∧ -b^{11, 102}_0 ∧ true) c in CNF: c -b^{11, 102}_2 ∨ b^{11, 102}_1 ∨ b^{11, 102}_0 ∨ false c in DIMACS: -11690 11691 11692 0 c 3 does not represent an automaton state. c -(-b^{11, 102}_2 ∧ b^{11, 102}_1 ∧ b^{11, 102}_0 ∧ true) c in CNF: c b^{11, 102}_2 ∨ -b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ false c in DIMACS: 11690 -11691 -11692 0 c -3 does not represent an automaton state. c -( b^{11, 102}_2 ∧ b^{11, 102}_1 ∧ b^{11, 102}_0 ∧ true) c in CNF: c -b^{11, 102}_2 ∨ -b^{11, 102}_1 ∨ -b^{11, 102}_0 ∨ false c in DIMACS: -11690 -11691 -11692 0 c i = 103 c -2+1 --> -1 c ( b^{11, 103}_2 ∧ b^{11, 103}_1 ∧ -b^{11, 103}_0 ∧ p_1133) -> ( b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ b^{11, 104}_0) c in CNF: c -b^{11, 103}_2 ∨ -b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ -p_1133 ∨ b^{11, 104}_2 c -b^{11, 103}_2 ∨ -b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ -p_1133 ∨ -b^{11, 104}_1 c -b^{11, 103}_2 ∨ -b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ -p_1133 ∨ b^{11, 104}_0 c in DIMACS: -11693 -11694 11695 -1133 11696 0 -11693 -11694 11695 -1133 -11697 0 -11693 -11694 11695 -1133 11698 0 c -1+1 --> 0 c ( b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ b^{11, 103}_0 ∧ p_1133) -> (-b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ -b^{11, 104}_0) c in CNF: c -b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ -p_1133 ∨ -b^{11, 104}_2 c -b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ -p_1133 ∨ -b^{11, 104}_1 c -b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ -p_1133 ∨ -b^{11, 104}_0 c in DIMACS: -11693 11694 -11695 -1133 -11696 0 -11693 11694 -11695 -1133 -11697 0 -11693 11694 -11695 -1133 -11698 0 c 0+1 --> 1 c (-b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ -b^{11, 103}_0 ∧ p_1133) -> (-b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ b^{11, 104}_0) c in CNF: c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ -p_1133 ∨ -b^{11, 104}_2 c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ -p_1133 ∨ -b^{11, 104}_1 c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ -p_1133 ∨ b^{11, 104}_0 c in DIMACS: 11693 11694 11695 -1133 -11696 0 11693 11694 11695 -1133 -11697 0 11693 11694 11695 -1133 11698 0 c 1+1 --> 2 c (-b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ b^{11, 103}_0 ∧ p_1133) -> (-b^{11, 104}_2 ∧ b^{11, 104}_1 ∧ -b^{11, 104}_0) c in CNF: c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ -p_1133 ∨ -b^{11, 104}_2 c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ -p_1133 ∨ b^{11, 104}_1 c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ -p_1133 ∨ -b^{11, 104}_0 c in DIMACS: 11693 11694 -11695 -1133 -11696 0 11693 11694 -11695 -1133 11697 0 11693 11694 -11695 -1133 -11698 0 c 2+1 --> break c (-b^{11, 103}_2 ∧ b^{11, 103}_1 ∧ -b^{11, 103}_0 ∧ p_1133) -> break c in CNF: c b^{11, 103}_2 ∨ -b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ -p_1133 ∨ break c in DIMACS: 11693 -11694 11695 -1133 1162 0 c 2-1 --> 1 c (-b^{11, 103}_2 ∧ b^{11, 103}_1 ∧ -b^{11, 103}_0 ∧ -p_1133) -> (-b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ b^{11, 104}_0) c in CNF: c b^{11, 103}_2 ∨ -b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ p_1133 ∨ -b^{11, 104}_2 c b^{11, 103}_2 ∨ -b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ p_1133 ∨ -b^{11, 104}_1 c b^{11, 103}_2 ∨ -b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ p_1133 ∨ b^{11, 104}_0 c in DIMACS: 11693 -11694 11695 1133 -11696 0 11693 -11694 11695 1133 -11697 0 11693 -11694 11695 1133 11698 0 c 1-1 --> 0 c (-b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ b^{11, 103}_0 ∧ -p_1133) -> (-b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ -b^{11, 104}_0) c in CNF: c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ p_1133 ∨ -b^{11, 104}_2 c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ p_1133 ∨ -b^{11, 104}_1 c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ p_1133 ∨ -b^{11, 104}_0 c in DIMACS: 11693 11694 -11695 1133 -11696 0 11693 11694 -11695 1133 -11697 0 11693 11694 -11695 1133 -11698 0 c 0-1 --> -1 c (-b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ -b^{11, 103}_0 ∧ -p_1133) -> ( b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ b^{11, 104}_0) c in CNF: c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ p_1133 ∨ b^{11, 104}_2 c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ p_1133 ∨ -b^{11, 104}_1 c b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ p_1133 ∨ b^{11, 104}_0 c in DIMACS: 11693 11694 11695 1133 11696 0 11693 11694 11695 1133 -11697 0 11693 11694 11695 1133 11698 0 c -1-1 --> -2 c ( b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ b^{11, 103}_0 ∧ -p_1133) -> ( b^{11, 104}_2 ∧ b^{11, 104}_1 ∧ -b^{11, 104}_0) c in CNF: c -b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ p_1133 ∨ b^{11, 104}_2 c -b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ p_1133 ∨ b^{11, 104}_1 c -b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ p_1133 ∨ -b^{11, 104}_0 c in DIMACS: -11693 11694 -11695 1133 11696 0 -11693 11694 -11695 1133 11697 0 -11693 11694 -11695 1133 -11698 0 c -2-1 --> break c ( b^{11, 103}_2 ∧ b^{11, 103}_1 ∧ -b^{11, 103}_0 ∧ -p_1133) -> break c in CNF: c -b^{11, 103}_2 ∨ -b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ p_1133 ∨ break c in DIMACS: -11693 -11694 11695 1133 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 103}_2 ∧ -b^{11, 103}_1 ∧ -b^{11, 103}_0 ∧ true) c in CNF: c -b^{11, 103}_2 ∨ b^{11, 103}_1 ∨ b^{11, 103}_0 ∨ false c in DIMACS: -11693 11694 11695 0 c 3 does not represent an automaton state. c -(-b^{11, 103}_2 ∧ b^{11, 103}_1 ∧ b^{11, 103}_0 ∧ true) c in CNF: c b^{11, 103}_2 ∨ -b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ false c in DIMACS: 11693 -11694 -11695 0 c -3 does not represent an automaton state. c -( b^{11, 103}_2 ∧ b^{11, 103}_1 ∧ b^{11, 103}_0 ∧ true) c in CNF: c -b^{11, 103}_2 ∨ -b^{11, 103}_1 ∨ -b^{11, 103}_0 ∨ false c in DIMACS: -11693 -11694 -11695 0 c i = 104 c -2+1 --> -1 c ( b^{11, 104}_2 ∧ b^{11, 104}_1 ∧ -b^{11, 104}_0 ∧ p_1144) -> ( b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ b^{11, 105}_0) c in CNF: c -b^{11, 104}_2 ∨ -b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ -p_1144 ∨ b^{11, 105}_2 c -b^{11, 104}_2 ∨ -b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ -p_1144 ∨ -b^{11, 105}_1 c -b^{11, 104}_2 ∨ -b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ -p_1144 ∨ b^{11, 105}_0 c in DIMACS: -11696 -11697 11698 -1144 11699 0 -11696 -11697 11698 -1144 -11700 0 -11696 -11697 11698 -1144 11701 0 c -1+1 --> 0 c ( b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ b^{11, 104}_0 ∧ p_1144) -> (-b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ -b^{11, 105}_0) c in CNF: c -b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ -p_1144 ∨ -b^{11, 105}_2 c -b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ -p_1144 ∨ -b^{11, 105}_1 c -b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ -p_1144 ∨ -b^{11, 105}_0 c in DIMACS: -11696 11697 -11698 -1144 -11699 0 -11696 11697 -11698 -1144 -11700 0 -11696 11697 -11698 -1144 -11701 0 c 0+1 --> 1 c (-b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ -b^{11, 104}_0 ∧ p_1144) -> (-b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ b^{11, 105}_0) c in CNF: c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ -p_1144 ∨ -b^{11, 105}_2 c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ -p_1144 ∨ -b^{11, 105}_1 c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ -p_1144 ∨ b^{11, 105}_0 c in DIMACS: 11696 11697 11698 -1144 -11699 0 11696 11697 11698 -1144 -11700 0 11696 11697 11698 -1144 11701 0 c 1+1 --> 2 c (-b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ b^{11, 104}_0 ∧ p_1144) -> (-b^{11, 105}_2 ∧ b^{11, 105}_1 ∧ -b^{11, 105}_0) c in CNF: c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ -p_1144 ∨ -b^{11, 105}_2 c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ -p_1144 ∨ b^{11, 105}_1 c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ -p_1144 ∨ -b^{11, 105}_0 c in DIMACS: 11696 11697 -11698 -1144 -11699 0 11696 11697 -11698 -1144 11700 0 11696 11697 -11698 -1144 -11701 0 c 2+1 --> break c (-b^{11, 104}_2 ∧ b^{11, 104}_1 ∧ -b^{11, 104}_0 ∧ p_1144) -> break c in CNF: c b^{11, 104}_2 ∨ -b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ -p_1144 ∨ break c in DIMACS: 11696 -11697 11698 -1144 1162 0 c 2-1 --> 1 c (-b^{11, 104}_2 ∧ b^{11, 104}_1 ∧ -b^{11, 104}_0 ∧ -p_1144) -> (-b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ b^{11, 105}_0) c in CNF: c b^{11, 104}_2 ∨ -b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ p_1144 ∨ -b^{11, 105}_2 c b^{11, 104}_2 ∨ -b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ p_1144 ∨ -b^{11, 105}_1 c b^{11, 104}_2 ∨ -b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ p_1144 ∨ b^{11, 105}_0 c in DIMACS: 11696 -11697 11698 1144 -11699 0 11696 -11697 11698 1144 -11700 0 11696 -11697 11698 1144 11701 0 c 1-1 --> 0 c (-b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ b^{11, 104}_0 ∧ -p_1144) -> (-b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ -b^{11, 105}_0) c in CNF: c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ p_1144 ∨ -b^{11, 105}_2 c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ p_1144 ∨ -b^{11, 105}_1 c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ p_1144 ∨ -b^{11, 105}_0 c in DIMACS: 11696 11697 -11698 1144 -11699 0 11696 11697 -11698 1144 -11700 0 11696 11697 -11698 1144 -11701 0 c 0-1 --> -1 c (-b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ -b^{11, 104}_0 ∧ -p_1144) -> ( b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ b^{11, 105}_0) c in CNF: c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ p_1144 ∨ b^{11, 105}_2 c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ p_1144 ∨ -b^{11, 105}_1 c b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ p_1144 ∨ b^{11, 105}_0 c in DIMACS: 11696 11697 11698 1144 11699 0 11696 11697 11698 1144 -11700 0 11696 11697 11698 1144 11701 0 c -1-1 --> -2 c ( b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ b^{11, 104}_0 ∧ -p_1144) -> ( b^{11, 105}_2 ∧ b^{11, 105}_1 ∧ -b^{11, 105}_0) c in CNF: c -b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ p_1144 ∨ b^{11, 105}_2 c -b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ p_1144 ∨ b^{11, 105}_1 c -b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ p_1144 ∨ -b^{11, 105}_0 c in DIMACS: -11696 11697 -11698 1144 11699 0 -11696 11697 -11698 1144 11700 0 -11696 11697 -11698 1144 -11701 0 c -2-1 --> break c ( b^{11, 104}_2 ∧ b^{11, 104}_1 ∧ -b^{11, 104}_0 ∧ -p_1144) -> break c in CNF: c -b^{11, 104}_2 ∨ -b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ p_1144 ∨ break c in DIMACS: -11696 -11697 11698 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 104}_2 ∧ -b^{11, 104}_1 ∧ -b^{11, 104}_0 ∧ true) c in CNF: c -b^{11, 104}_2 ∨ b^{11, 104}_1 ∨ b^{11, 104}_0 ∨ false c in DIMACS: -11696 11697 11698 0 c 3 does not represent an automaton state. c -(-b^{11, 104}_2 ∧ b^{11, 104}_1 ∧ b^{11, 104}_0 ∧ true) c in CNF: c b^{11, 104}_2 ∨ -b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ false c in DIMACS: 11696 -11697 -11698 0 c -3 does not represent an automaton state. c -( b^{11, 104}_2 ∧ b^{11, 104}_1 ∧ b^{11, 104}_0 ∧ true) c in CNF: c -b^{11, 104}_2 ∨ -b^{11, 104}_1 ∨ -b^{11, 104}_0 ∨ false c in DIMACS: -11696 -11697 -11698 0 c i = 105 c -2+1 --> -1 c ( b^{11, 105}_2 ∧ b^{11, 105}_1 ∧ -b^{11, 105}_0 ∧ p_1155) -> ( b^{11, 106}_2 ∧ -b^{11, 106}_1 ∧ b^{11, 106}_0) c in CNF: c -b^{11, 105}_2 ∨ -b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ -p_1155 ∨ b^{11, 106}_2 c -b^{11, 105}_2 ∨ -b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ -p_1155 ∨ -b^{11, 106}_1 c -b^{11, 105}_2 ∨ -b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ -p_1155 ∨ b^{11, 106}_0 c in DIMACS: -11699 -11700 11701 -1155 11702 0 -11699 -11700 11701 -1155 -11703 0 -11699 -11700 11701 -1155 11704 0 c -1+1 --> 0 c ( b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ b^{11, 105}_0 ∧ p_1155) -> (-b^{11, 106}_2 ∧ -b^{11, 106}_1 ∧ -b^{11, 106}_0) c in CNF: c -b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ -p_1155 ∨ -b^{11, 106}_2 c -b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ -p_1155 ∨ -b^{11, 106}_1 c -b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ -p_1155 ∨ -b^{11, 106}_0 c in DIMACS: -11699 11700 -11701 -1155 -11702 0 -11699 11700 -11701 -1155 -11703 0 -11699 11700 -11701 -1155 -11704 0 c 0+1 --> 1 c (-b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ -b^{11, 105}_0 ∧ p_1155) -> (-b^{11, 106}_2 ∧ -b^{11, 106}_1 ∧ b^{11, 106}_0) c in CNF: c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ -p_1155 ∨ -b^{11, 106}_2 c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ -p_1155 ∨ -b^{11, 106}_1 c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ -p_1155 ∨ b^{11, 106}_0 c in DIMACS: 11699 11700 11701 -1155 -11702 0 11699 11700 11701 -1155 -11703 0 11699 11700 11701 -1155 11704 0 c 1+1 --> 2 c (-b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ b^{11, 105}_0 ∧ p_1155) -> (-b^{11, 106}_2 ∧ b^{11, 106}_1 ∧ -b^{11, 106}_0) c in CNF: c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ -p_1155 ∨ -b^{11, 106}_2 c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ -p_1155 ∨ b^{11, 106}_1 c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ -p_1155 ∨ -b^{11, 106}_0 c in DIMACS: 11699 11700 -11701 -1155 -11702 0 11699 11700 -11701 -1155 11703 0 11699 11700 -11701 -1155 -11704 0 c 2+1 --> break c (-b^{11, 105}_2 ∧ b^{11, 105}_1 ∧ -b^{11, 105}_0 ∧ p_1155) -> break c in CNF: c b^{11, 105}_2 ∨ -b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ -p_1155 ∨ break c in DIMACS: 11699 -11700 11701 -1155 1162 0 c 2-1 --> 1 c (-b^{11, 105}_2 ∧ b^{11, 105}_1 ∧ -b^{11, 105}_0 ∧ -p_1155) -> (-b^{11, 106}_2 ∧ -b^{11, 106}_1 ∧ b^{11, 106}_0) c in CNF: c b^{11, 105}_2 ∨ -b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ p_1155 ∨ -b^{11, 106}_2 c b^{11, 105}_2 ∨ -b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ p_1155 ∨ -b^{11, 106}_1 c b^{11, 105}_2 ∨ -b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ p_1155 ∨ b^{11, 106}_0 c in DIMACS: 11699 -11700 11701 1155 -11702 0 11699 -11700 11701 1155 -11703 0 11699 -11700 11701 1155 11704 0 c 1-1 --> 0 c (-b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ b^{11, 105}_0 ∧ -p_1155) -> (-b^{11, 106}_2 ∧ -b^{11, 106}_1 ∧ -b^{11, 106}_0) c in CNF: c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ p_1155 ∨ -b^{11, 106}_2 c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ p_1155 ∨ -b^{11, 106}_1 c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ p_1155 ∨ -b^{11, 106}_0 c in DIMACS: 11699 11700 -11701 1155 -11702 0 11699 11700 -11701 1155 -11703 0 11699 11700 -11701 1155 -11704 0 c 0-1 --> -1 c (-b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ -b^{11, 105}_0 ∧ -p_1155) -> ( b^{11, 106}_2 ∧ -b^{11, 106}_1 ∧ b^{11, 106}_0) c in CNF: c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ p_1155 ∨ b^{11, 106}_2 c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ p_1155 ∨ -b^{11, 106}_1 c b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ p_1155 ∨ b^{11, 106}_0 c in DIMACS: 11699 11700 11701 1155 11702 0 11699 11700 11701 1155 -11703 0 11699 11700 11701 1155 11704 0 c -1-1 --> -2 c ( b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ b^{11, 105}_0 ∧ -p_1155) -> ( b^{11, 106}_2 ∧ b^{11, 106}_1 ∧ -b^{11, 106}_0) c in CNF: c -b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ p_1155 ∨ b^{11, 106}_2 c -b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ p_1155 ∨ b^{11, 106}_1 c -b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ p_1155 ∨ -b^{11, 106}_0 c in DIMACS: -11699 11700 -11701 1155 11702 0 -11699 11700 -11701 1155 11703 0 -11699 11700 -11701 1155 -11704 0 c -2-1 --> break c ( b^{11, 105}_2 ∧ b^{11, 105}_1 ∧ -b^{11, 105}_0 ∧ -p_1155) -> break c in CNF: c -b^{11, 105}_2 ∨ -b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ p_1155 ∨ break c in DIMACS: -11699 -11700 11701 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{11, 105}_2 ∧ -b^{11, 105}_1 ∧ -b^{11, 105}_0 ∧ true) c in CNF: c -b^{11, 105}_2 ∨ b^{11, 105}_1 ∨ b^{11, 105}_0 ∨ false c in DIMACS: -11699 11700 11701 0 c 3 does not represent an automaton state. c -(-b^{11, 105}_2 ∧ b^{11, 105}_1 ∧ b^{11, 105}_0 ∧ true) c in CNF: c b^{11, 105}_2 ∨ -b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ false c in DIMACS: 11699 -11700 -11701 0 c -3 does not represent an automaton state. c -( b^{11, 105}_2 ∧ b^{11, 105}_1 ∧ b^{11, 105}_0 ∧ true) c in CNF: c -b^{11, 105}_2 ∨ -b^{11, 105}_1 ∨ -b^{11, 105}_0 ∨ false c in DIMACS: -11699 -11700 -11701 0 c INIT for k = 12 c -b^{12, 1}_2 c -b^{12, 1}_1 c -b^{12, 1}_0 c in DIMACS: -11705 0 -11706 0 -11707 0 c Transitions for k = 12 c i = 1 c -2+1 --> -1 c ( b^{12, 1}_2 ∧ b^{12, 1}_1 ∧ -b^{12, 1}_0 ∧ p_12) -> ( b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ b^{12, 2}_0) c in CNF: c -b^{12, 1}_2 ∨ -b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ -p_12 ∨ b^{12, 2}_2 c -b^{12, 1}_2 ∨ -b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ -p_12 ∨ -b^{12, 2}_1 c -b^{12, 1}_2 ∨ -b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ -p_12 ∨ b^{12, 2}_0 c in DIMACS: -11705 -11706 11707 -12 11708 0 -11705 -11706 11707 -12 -11709 0 -11705 -11706 11707 -12 11710 0 c -1+1 --> 0 c ( b^{12, 1}_2 ∧ -b^{12, 1}_1 ∧ b^{12, 1}_0 ∧ p_12) -> (-b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ -b^{12, 2}_0) c in CNF: c -b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ -p_12 ∨ -b^{12, 2}_2 c -b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ -p_12 ∨ -b^{12, 2}_1 c -b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ -p_12 ∨ -b^{12, 2}_0 c in DIMACS: -11705 11706 -11707 -12 -11708 0 -11705 11706 -11707 -12 -11709 0 -11705 11706 -11707 -12 -11710 0 c 0+1 --> 1 c (-b^{12, 1}_2 ∧ -b^{12, 1}_1 ∧ -b^{12, 1}_0 ∧ p_12) -> (-b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ b^{12, 2}_0) c in CNF: c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ -p_12 ∨ -b^{12, 2}_2 c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ -p_12 ∨ -b^{12, 2}_1 c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ -p_12 ∨ b^{12, 2}_0 c in DIMACS: 11705 11706 11707 -12 -11708 0 11705 11706 11707 -12 -11709 0 11705 11706 11707 -12 11710 0 c 1+1 --> 2 c (-b^{12, 1}_2 ∧ -b^{12, 1}_1 ∧ b^{12, 1}_0 ∧ p_12) -> (-b^{12, 2}_2 ∧ b^{12, 2}_1 ∧ -b^{12, 2}_0) c in CNF: c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ -p_12 ∨ -b^{12, 2}_2 c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ -p_12 ∨ b^{12, 2}_1 c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ -p_12 ∨ -b^{12, 2}_0 c in DIMACS: 11705 11706 -11707 -12 -11708 0 11705 11706 -11707 -12 11709 0 11705 11706 -11707 -12 -11710 0 c 2+1 --> break c (-b^{12, 1}_2 ∧ b^{12, 1}_1 ∧ -b^{12, 1}_0 ∧ p_12) -> break c in CNF: c b^{12, 1}_2 ∨ -b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ -p_12 ∨ break c in DIMACS: 11705 -11706 11707 -12 1162 0 c 2-1 --> 1 c (-b^{12, 1}_2 ∧ b^{12, 1}_1 ∧ -b^{12, 1}_0 ∧ -p_12) -> (-b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ b^{12, 2}_0) c in CNF: c b^{12, 1}_2 ∨ -b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ p_12 ∨ -b^{12, 2}_2 c b^{12, 1}_2 ∨ -b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ p_12 ∨ -b^{12, 2}_1 c b^{12, 1}_2 ∨ -b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ p_12 ∨ b^{12, 2}_0 c in DIMACS: 11705 -11706 11707 12 -11708 0 11705 -11706 11707 12 -11709 0 11705 -11706 11707 12 11710 0 c 1-1 --> 0 c (-b^{12, 1}_2 ∧ -b^{12, 1}_1 ∧ b^{12, 1}_0 ∧ -p_12) -> (-b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ -b^{12, 2}_0) c in CNF: c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ p_12 ∨ -b^{12, 2}_2 c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ p_12 ∨ -b^{12, 2}_1 c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ p_12 ∨ -b^{12, 2}_0 c in DIMACS: 11705 11706 -11707 12 -11708 0 11705 11706 -11707 12 -11709 0 11705 11706 -11707 12 -11710 0 c 0-1 --> -1 c (-b^{12, 1}_2 ∧ -b^{12, 1}_1 ∧ -b^{12, 1}_0 ∧ -p_12) -> ( b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ b^{12, 2}_0) c in CNF: c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ p_12 ∨ b^{12, 2}_2 c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ p_12 ∨ -b^{12, 2}_1 c b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ p_12 ∨ b^{12, 2}_0 c in DIMACS: 11705 11706 11707 12 11708 0 11705 11706 11707 12 -11709 0 11705 11706 11707 12 11710 0 c -1-1 --> -2 c ( b^{12, 1}_2 ∧ -b^{12, 1}_1 ∧ b^{12, 1}_0 ∧ -p_12) -> ( b^{12, 2}_2 ∧ b^{12, 2}_1 ∧ -b^{12, 2}_0) c in CNF: c -b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ p_12 ∨ b^{12, 2}_2 c -b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ p_12 ∨ b^{12, 2}_1 c -b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ p_12 ∨ -b^{12, 2}_0 c in DIMACS: -11705 11706 -11707 12 11708 0 -11705 11706 -11707 12 11709 0 -11705 11706 -11707 12 -11710 0 c -2-1 --> break c ( b^{12, 1}_2 ∧ b^{12, 1}_1 ∧ -b^{12, 1}_0 ∧ -p_12) -> break c in CNF: c -b^{12, 1}_2 ∨ -b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ p_12 ∨ break c in DIMACS: -11705 -11706 11707 12 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 1}_2 ∧ -b^{12, 1}_1 ∧ -b^{12, 1}_0 ∧ true) c in CNF: c -b^{12, 1}_2 ∨ b^{12, 1}_1 ∨ b^{12, 1}_0 ∨ false c in DIMACS: -11705 11706 11707 0 c 3 does not represent an automaton state. c -(-b^{12, 1}_2 ∧ b^{12, 1}_1 ∧ b^{12, 1}_0 ∧ true) c in CNF: c b^{12, 1}_2 ∨ -b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ false c in DIMACS: 11705 -11706 -11707 0 c -3 does not represent an automaton state. c -( b^{12, 1}_2 ∧ b^{12, 1}_1 ∧ b^{12, 1}_0 ∧ true) c in CNF: c -b^{12, 1}_2 ∨ -b^{12, 1}_1 ∨ -b^{12, 1}_0 ∨ false c in DIMACS: -11705 -11706 -11707 0 c i = 2 c -2+1 --> -1 c ( b^{12, 2}_2 ∧ b^{12, 2}_1 ∧ -b^{12, 2}_0 ∧ p_24) -> ( b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ b^{12, 3}_0) c in CNF: c -b^{12, 2}_2 ∨ -b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ -p_24 ∨ b^{12, 3}_2 c -b^{12, 2}_2 ∨ -b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ -p_24 ∨ -b^{12, 3}_1 c -b^{12, 2}_2 ∨ -b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ -p_24 ∨ b^{12, 3}_0 c in DIMACS: -11708 -11709 11710 -24 11711 0 -11708 -11709 11710 -24 -11712 0 -11708 -11709 11710 -24 11713 0 c -1+1 --> 0 c ( b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ b^{12, 2}_0 ∧ p_24) -> (-b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ -b^{12, 3}_0) c in CNF: c -b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ -p_24 ∨ -b^{12, 3}_2 c -b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ -p_24 ∨ -b^{12, 3}_1 c -b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ -p_24 ∨ -b^{12, 3}_0 c in DIMACS: -11708 11709 -11710 -24 -11711 0 -11708 11709 -11710 -24 -11712 0 -11708 11709 -11710 -24 -11713 0 c 0+1 --> 1 c (-b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ -b^{12, 2}_0 ∧ p_24) -> (-b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ b^{12, 3}_0) c in CNF: c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ -p_24 ∨ -b^{12, 3}_2 c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ -p_24 ∨ -b^{12, 3}_1 c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ -p_24 ∨ b^{12, 3}_0 c in DIMACS: 11708 11709 11710 -24 -11711 0 11708 11709 11710 -24 -11712 0 11708 11709 11710 -24 11713 0 c 1+1 --> 2 c (-b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ b^{12, 2}_0 ∧ p_24) -> (-b^{12, 3}_2 ∧ b^{12, 3}_1 ∧ -b^{12, 3}_0) c in CNF: c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ -p_24 ∨ -b^{12, 3}_2 c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ -p_24 ∨ b^{12, 3}_1 c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ -p_24 ∨ -b^{12, 3}_0 c in DIMACS: 11708 11709 -11710 -24 -11711 0 11708 11709 -11710 -24 11712 0 11708 11709 -11710 -24 -11713 0 c 2+1 --> break c (-b^{12, 2}_2 ∧ b^{12, 2}_1 ∧ -b^{12, 2}_0 ∧ p_24) -> break c in CNF: c b^{12, 2}_2 ∨ -b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ -p_24 ∨ break c in DIMACS: 11708 -11709 11710 -24 1162 0 c 2-1 --> 1 c (-b^{12, 2}_2 ∧ b^{12, 2}_1 ∧ -b^{12, 2}_0 ∧ -p_24) -> (-b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ b^{12, 3}_0) c in CNF: c b^{12, 2}_2 ∨ -b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ p_24 ∨ -b^{12, 3}_2 c b^{12, 2}_2 ∨ -b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ p_24 ∨ -b^{12, 3}_1 c b^{12, 2}_2 ∨ -b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ p_24 ∨ b^{12, 3}_0 c in DIMACS: 11708 -11709 11710 24 -11711 0 11708 -11709 11710 24 -11712 0 11708 -11709 11710 24 11713 0 c 1-1 --> 0 c (-b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ b^{12, 2}_0 ∧ -p_24) -> (-b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ -b^{12, 3}_0) c in CNF: c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ p_24 ∨ -b^{12, 3}_2 c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ p_24 ∨ -b^{12, 3}_1 c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ p_24 ∨ -b^{12, 3}_0 c in DIMACS: 11708 11709 -11710 24 -11711 0 11708 11709 -11710 24 -11712 0 11708 11709 -11710 24 -11713 0 c 0-1 --> -1 c (-b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ -b^{12, 2}_0 ∧ -p_24) -> ( b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ b^{12, 3}_0) c in CNF: c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ p_24 ∨ b^{12, 3}_2 c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ p_24 ∨ -b^{12, 3}_1 c b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ p_24 ∨ b^{12, 3}_0 c in DIMACS: 11708 11709 11710 24 11711 0 11708 11709 11710 24 -11712 0 11708 11709 11710 24 11713 0 c -1-1 --> -2 c ( b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ b^{12, 2}_0 ∧ -p_24) -> ( b^{12, 3}_2 ∧ b^{12, 3}_1 ∧ -b^{12, 3}_0) c in CNF: c -b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ p_24 ∨ b^{12, 3}_2 c -b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ p_24 ∨ b^{12, 3}_1 c -b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ p_24 ∨ -b^{12, 3}_0 c in DIMACS: -11708 11709 -11710 24 11711 0 -11708 11709 -11710 24 11712 0 -11708 11709 -11710 24 -11713 0 c -2-1 --> break c ( b^{12, 2}_2 ∧ b^{12, 2}_1 ∧ -b^{12, 2}_0 ∧ -p_24) -> break c in CNF: c -b^{12, 2}_2 ∨ -b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ p_24 ∨ break c in DIMACS: -11708 -11709 11710 24 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 2}_2 ∧ -b^{12, 2}_1 ∧ -b^{12, 2}_0 ∧ true) c in CNF: c -b^{12, 2}_2 ∨ b^{12, 2}_1 ∨ b^{12, 2}_0 ∨ false c in DIMACS: -11708 11709 11710 0 c 3 does not represent an automaton state. c -(-b^{12, 2}_2 ∧ b^{12, 2}_1 ∧ b^{12, 2}_0 ∧ true) c in CNF: c b^{12, 2}_2 ∨ -b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ false c in DIMACS: 11708 -11709 -11710 0 c -3 does not represent an automaton state. c -( b^{12, 2}_2 ∧ b^{12, 2}_1 ∧ b^{12, 2}_0 ∧ true) c in CNF: c -b^{12, 2}_2 ∨ -b^{12, 2}_1 ∨ -b^{12, 2}_0 ∨ false c in DIMACS: -11708 -11709 -11710 0 c i = 3 c -2+1 --> -1 c ( b^{12, 3}_2 ∧ b^{12, 3}_1 ∧ -b^{12, 3}_0 ∧ p_36) -> ( b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ b^{12, 4}_0) c in CNF: c -b^{12, 3}_2 ∨ -b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ -p_36 ∨ b^{12, 4}_2 c -b^{12, 3}_2 ∨ -b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ -p_36 ∨ -b^{12, 4}_1 c -b^{12, 3}_2 ∨ -b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ -p_36 ∨ b^{12, 4}_0 c in DIMACS: -11711 -11712 11713 -36 11714 0 -11711 -11712 11713 -36 -11715 0 -11711 -11712 11713 -36 11716 0 c -1+1 --> 0 c ( b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ b^{12, 3}_0 ∧ p_36) -> (-b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ -b^{12, 4}_0) c in CNF: c -b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ -p_36 ∨ -b^{12, 4}_2 c -b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ -p_36 ∨ -b^{12, 4}_1 c -b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ -p_36 ∨ -b^{12, 4}_0 c in DIMACS: -11711 11712 -11713 -36 -11714 0 -11711 11712 -11713 -36 -11715 0 -11711 11712 -11713 -36 -11716 0 c 0+1 --> 1 c (-b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ -b^{12, 3}_0 ∧ p_36) -> (-b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ b^{12, 4}_0) c in CNF: c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ -p_36 ∨ -b^{12, 4}_2 c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ -p_36 ∨ -b^{12, 4}_1 c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ -p_36 ∨ b^{12, 4}_0 c in DIMACS: 11711 11712 11713 -36 -11714 0 11711 11712 11713 -36 -11715 0 11711 11712 11713 -36 11716 0 c 1+1 --> 2 c (-b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ b^{12, 3}_0 ∧ p_36) -> (-b^{12, 4}_2 ∧ b^{12, 4}_1 ∧ -b^{12, 4}_0) c in CNF: c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ -p_36 ∨ -b^{12, 4}_2 c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ -p_36 ∨ b^{12, 4}_1 c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ -p_36 ∨ -b^{12, 4}_0 c in DIMACS: 11711 11712 -11713 -36 -11714 0 11711 11712 -11713 -36 11715 0 11711 11712 -11713 -36 -11716 0 c 2+1 --> break c (-b^{12, 3}_2 ∧ b^{12, 3}_1 ∧ -b^{12, 3}_0 ∧ p_36) -> break c in CNF: c b^{12, 3}_2 ∨ -b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ -p_36 ∨ break c in DIMACS: 11711 -11712 11713 -36 1162 0 c 2-1 --> 1 c (-b^{12, 3}_2 ∧ b^{12, 3}_1 ∧ -b^{12, 3}_0 ∧ -p_36) -> (-b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ b^{12, 4}_0) c in CNF: c b^{12, 3}_2 ∨ -b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ p_36 ∨ -b^{12, 4}_2 c b^{12, 3}_2 ∨ -b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ p_36 ∨ -b^{12, 4}_1 c b^{12, 3}_2 ∨ -b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ p_36 ∨ b^{12, 4}_0 c in DIMACS: 11711 -11712 11713 36 -11714 0 11711 -11712 11713 36 -11715 0 11711 -11712 11713 36 11716 0 c 1-1 --> 0 c (-b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ b^{12, 3}_0 ∧ -p_36) -> (-b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ -b^{12, 4}_0) c in CNF: c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ p_36 ∨ -b^{12, 4}_2 c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ p_36 ∨ -b^{12, 4}_1 c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ p_36 ∨ -b^{12, 4}_0 c in DIMACS: 11711 11712 -11713 36 -11714 0 11711 11712 -11713 36 -11715 0 11711 11712 -11713 36 -11716 0 c 0-1 --> -1 c (-b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ -b^{12, 3}_0 ∧ -p_36) -> ( b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ b^{12, 4}_0) c in CNF: c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ p_36 ∨ b^{12, 4}_2 c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ p_36 ∨ -b^{12, 4}_1 c b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ p_36 ∨ b^{12, 4}_0 c in DIMACS: 11711 11712 11713 36 11714 0 11711 11712 11713 36 -11715 0 11711 11712 11713 36 11716 0 c -1-1 --> -2 c ( b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ b^{12, 3}_0 ∧ -p_36) -> ( b^{12, 4}_2 ∧ b^{12, 4}_1 ∧ -b^{12, 4}_0) c in CNF: c -b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ p_36 ∨ b^{12, 4}_2 c -b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ p_36 ∨ b^{12, 4}_1 c -b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ p_36 ∨ -b^{12, 4}_0 c in DIMACS: -11711 11712 -11713 36 11714 0 -11711 11712 -11713 36 11715 0 -11711 11712 -11713 36 -11716 0 c -2-1 --> break c ( b^{12, 3}_2 ∧ b^{12, 3}_1 ∧ -b^{12, 3}_0 ∧ -p_36) -> break c in CNF: c -b^{12, 3}_2 ∨ -b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ p_36 ∨ break c in DIMACS: -11711 -11712 11713 36 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 3}_2 ∧ -b^{12, 3}_1 ∧ -b^{12, 3}_0 ∧ true) c in CNF: c -b^{12, 3}_2 ∨ b^{12, 3}_1 ∨ b^{12, 3}_0 ∨ false c in DIMACS: -11711 11712 11713 0 c 3 does not represent an automaton state. c -(-b^{12, 3}_2 ∧ b^{12, 3}_1 ∧ b^{12, 3}_0 ∧ true) c in CNF: c b^{12, 3}_2 ∨ -b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ false c in DIMACS: 11711 -11712 -11713 0 c -3 does not represent an automaton state. c -( b^{12, 3}_2 ∧ b^{12, 3}_1 ∧ b^{12, 3}_0 ∧ true) c in CNF: c -b^{12, 3}_2 ∨ -b^{12, 3}_1 ∨ -b^{12, 3}_0 ∨ false c in DIMACS: -11711 -11712 -11713 0 c i = 4 c -2+1 --> -1 c ( b^{12, 4}_2 ∧ b^{12, 4}_1 ∧ -b^{12, 4}_0 ∧ p_48) -> ( b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ b^{12, 5}_0) c in CNF: c -b^{12, 4}_2 ∨ -b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ -p_48 ∨ b^{12, 5}_2 c -b^{12, 4}_2 ∨ -b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ -p_48 ∨ -b^{12, 5}_1 c -b^{12, 4}_2 ∨ -b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ -p_48 ∨ b^{12, 5}_0 c in DIMACS: -11714 -11715 11716 -48 11717 0 -11714 -11715 11716 -48 -11718 0 -11714 -11715 11716 -48 11719 0 c -1+1 --> 0 c ( b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ b^{12, 4}_0 ∧ p_48) -> (-b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ -b^{12, 5}_0) c in CNF: c -b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ -p_48 ∨ -b^{12, 5}_2 c -b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ -p_48 ∨ -b^{12, 5}_1 c -b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ -p_48 ∨ -b^{12, 5}_0 c in DIMACS: -11714 11715 -11716 -48 -11717 0 -11714 11715 -11716 -48 -11718 0 -11714 11715 -11716 -48 -11719 0 c 0+1 --> 1 c (-b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ -b^{12, 4}_0 ∧ p_48) -> (-b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ b^{12, 5}_0) c in CNF: c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ -p_48 ∨ -b^{12, 5}_2 c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ -p_48 ∨ -b^{12, 5}_1 c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ -p_48 ∨ b^{12, 5}_0 c in DIMACS: 11714 11715 11716 -48 -11717 0 11714 11715 11716 -48 -11718 0 11714 11715 11716 -48 11719 0 c 1+1 --> 2 c (-b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ b^{12, 4}_0 ∧ p_48) -> (-b^{12, 5}_2 ∧ b^{12, 5}_1 ∧ -b^{12, 5}_0) c in CNF: c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ -p_48 ∨ -b^{12, 5}_2 c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ -p_48 ∨ b^{12, 5}_1 c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ -p_48 ∨ -b^{12, 5}_0 c in DIMACS: 11714 11715 -11716 -48 -11717 0 11714 11715 -11716 -48 11718 0 11714 11715 -11716 -48 -11719 0 c 2+1 --> break c (-b^{12, 4}_2 ∧ b^{12, 4}_1 ∧ -b^{12, 4}_0 ∧ p_48) -> break c in CNF: c b^{12, 4}_2 ∨ -b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ -p_48 ∨ break c in DIMACS: 11714 -11715 11716 -48 1162 0 c 2-1 --> 1 c (-b^{12, 4}_2 ∧ b^{12, 4}_1 ∧ -b^{12, 4}_0 ∧ -p_48) -> (-b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ b^{12, 5}_0) c in CNF: c b^{12, 4}_2 ∨ -b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ p_48 ∨ -b^{12, 5}_2 c b^{12, 4}_2 ∨ -b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ p_48 ∨ -b^{12, 5}_1 c b^{12, 4}_2 ∨ -b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ p_48 ∨ b^{12, 5}_0 c in DIMACS: 11714 -11715 11716 48 -11717 0 11714 -11715 11716 48 -11718 0 11714 -11715 11716 48 11719 0 c 1-1 --> 0 c (-b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ b^{12, 4}_0 ∧ -p_48) -> (-b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ -b^{12, 5}_0) c in CNF: c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ p_48 ∨ -b^{12, 5}_2 c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ p_48 ∨ -b^{12, 5}_1 c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ p_48 ∨ -b^{12, 5}_0 c in DIMACS: 11714 11715 -11716 48 -11717 0 11714 11715 -11716 48 -11718 0 11714 11715 -11716 48 -11719 0 c 0-1 --> -1 c (-b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ -b^{12, 4}_0 ∧ -p_48) -> ( b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ b^{12, 5}_0) c in CNF: c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ p_48 ∨ b^{12, 5}_2 c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ p_48 ∨ -b^{12, 5}_1 c b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ p_48 ∨ b^{12, 5}_0 c in DIMACS: 11714 11715 11716 48 11717 0 11714 11715 11716 48 -11718 0 11714 11715 11716 48 11719 0 c -1-1 --> -2 c ( b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ b^{12, 4}_0 ∧ -p_48) -> ( b^{12, 5}_2 ∧ b^{12, 5}_1 ∧ -b^{12, 5}_0) c in CNF: c -b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ p_48 ∨ b^{12, 5}_2 c -b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ p_48 ∨ b^{12, 5}_1 c -b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ p_48 ∨ -b^{12, 5}_0 c in DIMACS: -11714 11715 -11716 48 11717 0 -11714 11715 -11716 48 11718 0 -11714 11715 -11716 48 -11719 0 c -2-1 --> break c ( b^{12, 4}_2 ∧ b^{12, 4}_1 ∧ -b^{12, 4}_0 ∧ -p_48) -> break c in CNF: c -b^{12, 4}_2 ∨ -b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ p_48 ∨ break c in DIMACS: -11714 -11715 11716 48 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 4}_2 ∧ -b^{12, 4}_1 ∧ -b^{12, 4}_0 ∧ true) c in CNF: c -b^{12, 4}_2 ∨ b^{12, 4}_1 ∨ b^{12, 4}_0 ∨ false c in DIMACS: -11714 11715 11716 0 c 3 does not represent an automaton state. c -(-b^{12, 4}_2 ∧ b^{12, 4}_1 ∧ b^{12, 4}_0 ∧ true) c in CNF: c b^{12, 4}_2 ∨ -b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ false c in DIMACS: 11714 -11715 -11716 0 c -3 does not represent an automaton state. c -( b^{12, 4}_2 ∧ b^{12, 4}_1 ∧ b^{12, 4}_0 ∧ true) c in CNF: c -b^{12, 4}_2 ∨ -b^{12, 4}_1 ∨ -b^{12, 4}_0 ∨ false c in DIMACS: -11714 -11715 -11716 0 c i = 5 c -2+1 --> -1 c ( b^{12, 5}_2 ∧ b^{12, 5}_1 ∧ -b^{12, 5}_0 ∧ p_60) -> ( b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ b^{12, 6}_0) c in CNF: c -b^{12, 5}_2 ∨ -b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ -p_60 ∨ b^{12, 6}_2 c -b^{12, 5}_2 ∨ -b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ -p_60 ∨ -b^{12, 6}_1 c -b^{12, 5}_2 ∨ -b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ -p_60 ∨ b^{12, 6}_0 c in DIMACS: -11717 -11718 11719 -60 11720 0 -11717 -11718 11719 -60 -11721 0 -11717 -11718 11719 -60 11722 0 c -1+1 --> 0 c ( b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ b^{12, 5}_0 ∧ p_60) -> (-b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ -b^{12, 6}_0) c in CNF: c -b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ -p_60 ∨ -b^{12, 6}_2 c -b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ -p_60 ∨ -b^{12, 6}_1 c -b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ -p_60 ∨ -b^{12, 6}_0 c in DIMACS: -11717 11718 -11719 -60 -11720 0 -11717 11718 -11719 -60 -11721 0 -11717 11718 -11719 -60 -11722 0 c 0+1 --> 1 c (-b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ -b^{12, 5}_0 ∧ p_60) -> (-b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ b^{12, 6}_0) c in CNF: c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ -p_60 ∨ -b^{12, 6}_2 c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ -p_60 ∨ -b^{12, 6}_1 c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ -p_60 ∨ b^{12, 6}_0 c in DIMACS: 11717 11718 11719 -60 -11720 0 11717 11718 11719 -60 -11721 0 11717 11718 11719 -60 11722 0 c 1+1 --> 2 c (-b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ b^{12, 5}_0 ∧ p_60) -> (-b^{12, 6}_2 ∧ b^{12, 6}_1 ∧ -b^{12, 6}_0) c in CNF: c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ -p_60 ∨ -b^{12, 6}_2 c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ -p_60 ∨ b^{12, 6}_1 c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ -p_60 ∨ -b^{12, 6}_0 c in DIMACS: 11717 11718 -11719 -60 -11720 0 11717 11718 -11719 -60 11721 0 11717 11718 -11719 -60 -11722 0 c 2+1 --> break c (-b^{12, 5}_2 ∧ b^{12, 5}_1 ∧ -b^{12, 5}_0 ∧ p_60) -> break c in CNF: c b^{12, 5}_2 ∨ -b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ -p_60 ∨ break c in DIMACS: 11717 -11718 11719 -60 1162 0 c 2-1 --> 1 c (-b^{12, 5}_2 ∧ b^{12, 5}_1 ∧ -b^{12, 5}_0 ∧ -p_60) -> (-b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ b^{12, 6}_0) c in CNF: c b^{12, 5}_2 ∨ -b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ p_60 ∨ -b^{12, 6}_2 c b^{12, 5}_2 ∨ -b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ p_60 ∨ -b^{12, 6}_1 c b^{12, 5}_2 ∨ -b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ p_60 ∨ b^{12, 6}_0 c in DIMACS: 11717 -11718 11719 60 -11720 0 11717 -11718 11719 60 -11721 0 11717 -11718 11719 60 11722 0 c 1-1 --> 0 c (-b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ b^{12, 5}_0 ∧ -p_60) -> (-b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ -b^{12, 6}_0) c in CNF: c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ p_60 ∨ -b^{12, 6}_2 c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ p_60 ∨ -b^{12, 6}_1 c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ p_60 ∨ -b^{12, 6}_0 c in DIMACS: 11717 11718 -11719 60 -11720 0 11717 11718 -11719 60 -11721 0 11717 11718 -11719 60 -11722 0 c 0-1 --> -1 c (-b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ -b^{12, 5}_0 ∧ -p_60) -> ( b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ b^{12, 6}_0) c in CNF: c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ p_60 ∨ b^{12, 6}_2 c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ p_60 ∨ -b^{12, 6}_1 c b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ p_60 ∨ b^{12, 6}_0 c in DIMACS: 11717 11718 11719 60 11720 0 11717 11718 11719 60 -11721 0 11717 11718 11719 60 11722 0 c -1-1 --> -2 c ( b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ b^{12, 5}_0 ∧ -p_60) -> ( b^{12, 6}_2 ∧ b^{12, 6}_1 ∧ -b^{12, 6}_0) c in CNF: c -b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ p_60 ∨ b^{12, 6}_2 c -b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ p_60 ∨ b^{12, 6}_1 c -b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ p_60 ∨ -b^{12, 6}_0 c in DIMACS: -11717 11718 -11719 60 11720 0 -11717 11718 -11719 60 11721 0 -11717 11718 -11719 60 -11722 0 c -2-1 --> break c ( b^{12, 5}_2 ∧ b^{12, 5}_1 ∧ -b^{12, 5}_0 ∧ -p_60) -> break c in CNF: c -b^{12, 5}_2 ∨ -b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ p_60 ∨ break c in DIMACS: -11717 -11718 11719 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 5}_2 ∧ -b^{12, 5}_1 ∧ -b^{12, 5}_0 ∧ true) c in CNF: c -b^{12, 5}_2 ∨ b^{12, 5}_1 ∨ b^{12, 5}_0 ∨ false c in DIMACS: -11717 11718 11719 0 c 3 does not represent an automaton state. c -(-b^{12, 5}_2 ∧ b^{12, 5}_1 ∧ b^{12, 5}_0 ∧ true) c in CNF: c b^{12, 5}_2 ∨ -b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ false c in DIMACS: 11717 -11718 -11719 0 c -3 does not represent an automaton state. c -( b^{12, 5}_2 ∧ b^{12, 5}_1 ∧ b^{12, 5}_0 ∧ true) c in CNF: c -b^{12, 5}_2 ∨ -b^{12, 5}_1 ∨ -b^{12, 5}_0 ∨ false c in DIMACS: -11717 -11718 -11719 0 c i = 6 c -2+1 --> -1 c ( b^{12, 6}_2 ∧ b^{12, 6}_1 ∧ -b^{12, 6}_0 ∧ p_72) -> ( b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ b^{12, 7}_0) c in CNF: c -b^{12, 6}_2 ∨ -b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ -p_72 ∨ b^{12, 7}_2 c -b^{12, 6}_2 ∨ -b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ -p_72 ∨ -b^{12, 7}_1 c -b^{12, 6}_2 ∨ -b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ -p_72 ∨ b^{12, 7}_0 c in DIMACS: -11720 -11721 11722 -72 11723 0 -11720 -11721 11722 -72 -11724 0 -11720 -11721 11722 -72 11725 0 c -1+1 --> 0 c ( b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ b^{12, 6}_0 ∧ p_72) -> (-b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ -b^{12, 7}_0) c in CNF: c -b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ -p_72 ∨ -b^{12, 7}_2 c -b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ -p_72 ∨ -b^{12, 7}_1 c -b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ -p_72 ∨ -b^{12, 7}_0 c in DIMACS: -11720 11721 -11722 -72 -11723 0 -11720 11721 -11722 -72 -11724 0 -11720 11721 -11722 -72 -11725 0 c 0+1 --> 1 c (-b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ -b^{12, 6}_0 ∧ p_72) -> (-b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ b^{12, 7}_0) c in CNF: c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ -p_72 ∨ -b^{12, 7}_2 c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ -p_72 ∨ -b^{12, 7}_1 c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ -p_72 ∨ b^{12, 7}_0 c in DIMACS: 11720 11721 11722 -72 -11723 0 11720 11721 11722 -72 -11724 0 11720 11721 11722 -72 11725 0 c 1+1 --> 2 c (-b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ b^{12, 6}_0 ∧ p_72) -> (-b^{12, 7}_2 ∧ b^{12, 7}_1 ∧ -b^{12, 7}_0) c in CNF: c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ -p_72 ∨ -b^{12, 7}_2 c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ -p_72 ∨ b^{12, 7}_1 c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ -p_72 ∨ -b^{12, 7}_0 c in DIMACS: 11720 11721 -11722 -72 -11723 0 11720 11721 -11722 -72 11724 0 11720 11721 -11722 -72 -11725 0 c 2+1 --> break c (-b^{12, 6}_2 ∧ b^{12, 6}_1 ∧ -b^{12, 6}_0 ∧ p_72) -> break c in CNF: c b^{12, 6}_2 ∨ -b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ -p_72 ∨ break c in DIMACS: 11720 -11721 11722 -72 1162 0 c 2-1 --> 1 c (-b^{12, 6}_2 ∧ b^{12, 6}_1 ∧ -b^{12, 6}_0 ∧ -p_72) -> (-b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ b^{12, 7}_0) c in CNF: c b^{12, 6}_2 ∨ -b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ p_72 ∨ -b^{12, 7}_2 c b^{12, 6}_2 ∨ -b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ p_72 ∨ -b^{12, 7}_1 c b^{12, 6}_2 ∨ -b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ p_72 ∨ b^{12, 7}_0 c in DIMACS: 11720 -11721 11722 72 -11723 0 11720 -11721 11722 72 -11724 0 11720 -11721 11722 72 11725 0 c 1-1 --> 0 c (-b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ b^{12, 6}_0 ∧ -p_72) -> (-b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ -b^{12, 7}_0) c in CNF: c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ p_72 ∨ -b^{12, 7}_2 c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ p_72 ∨ -b^{12, 7}_1 c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ p_72 ∨ -b^{12, 7}_0 c in DIMACS: 11720 11721 -11722 72 -11723 0 11720 11721 -11722 72 -11724 0 11720 11721 -11722 72 -11725 0 c 0-1 --> -1 c (-b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ -b^{12, 6}_0 ∧ -p_72) -> ( b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ b^{12, 7}_0) c in CNF: c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ p_72 ∨ b^{12, 7}_2 c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ p_72 ∨ -b^{12, 7}_1 c b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ p_72 ∨ b^{12, 7}_0 c in DIMACS: 11720 11721 11722 72 11723 0 11720 11721 11722 72 -11724 0 11720 11721 11722 72 11725 0 c -1-1 --> -2 c ( b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ b^{12, 6}_0 ∧ -p_72) -> ( b^{12, 7}_2 ∧ b^{12, 7}_1 ∧ -b^{12, 7}_0) c in CNF: c -b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ p_72 ∨ b^{12, 7}_2 c -b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ p_72 ∨ b^{12, 7}_1 c -b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ p_72 ∨ -b^{12, 7}_0 c in DIMACS: -11720 11721 -11722 72 11723 0 -11720 11721 -11722 72 11724 0 -11720 11721 -11722 72 -11725 0 c -2-1 --> break c ( b^{12, 6}_2 ∧ b^{12, 6}_1 ∧ -b^{12, 6}_0 ∧ -p_72) -> break c in CNF: c -b^{12, 6}_2 ∨ -b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ p_72 ∨ break c in DIMACS: -11720 -11721 11722 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 6}_2 ∧ -b^{12, 6}_1 ∧ -b^{12, 6}_0 ∧ true) c in CNF: c -b^{12, 6}_2 ∨ b^{12, 6}_1 ∨ b^{12, 6}_0 ∨ false c in DIMACS: -11720 11721 11722 0 c 3 does not represent an automaton state. c -(-b^{12, 6}_2 ∧ b^{12, 6}_1 ∧ b^{12, 6}_0 ∧ true) c in CNF: c b^{12, 6}_2 ∨ -b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ false c in DIMACS: 11720 -11721 -11722 0 c -3 does not represent an automaton state. c -( b^{12, 6}_2 ∧ b^{12, 6}_1 ∧ b^{12, 6}_0 ∧ true) c in CNF: c -b^{12, 6}_2 ∨ -b^{12, 6}_1 ∨ -b^{12, 6}_0 ∨ false c in DIMACS: -11720 -11721 -11722 0 c i = 7 c -2+1 --> -1 c ( b^{12, 7}_2 ∧ b^{12, 7}_1 ∧ -b^{12, 7}_0 ∧ p_84) -> ( b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ b^{12, 8}_0) c in CNF: c -b^{12, 7}_2 ∨ -b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ -p_84 ∨ b^{12, 8}_2 c -b^{12, 7}_2 ∨ -b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ -p_84 ∨ -b^{12, 8}_1 c -b^{12, 7}_2 ∨ -b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ -p_84 ∨ b^{12, 8}_0 c in DIMACS: -11723 -11724 11725 -84 11726 0 -11723 -11724 11725 -84 -11727 0 -11723 -11724 11725 -84 11728 0 c -1+1 --> 0 c ( b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ b^{12, 7}_0 ∧ p_84) -> (-b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ -b^{12, 8}_0) c in CNF: c -b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ -p_84 ∨ -b^{12, 8}_2 c -b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ -p_84 ∨ -b^{12, 8}_1 c -b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ -p_84 ∨ -b^{12, 8}_0 c in DIMACS: -11723 11724 -11725 -84 -11726 0 -11723 11724 -11725 -84 -11727 0 -11723 11724 -11725 -84 -11728 0 c 0+1 --> 1 c (-b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ -b^{12, 7}_0 ∧ p_84) -> (-b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ b^{12, 8}_0) c in CNF: c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ -p_84 ∨ -b^{12, 8}_2 c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ -p_84 ∨ -b^{12, 8}_1 c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ -p_84 ∨ b^{12, 8}_0 c in DIMACS: 11723 11724 11725 -84 -11726 0 11723 11724 11725 -84 -11727 0 11723 11724 11725 -84 11728 0 c 1+1 --> 2 c (-b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ b^{12, 7}_0 ∧ p_84) -> (-b^{12, 8}_2 ∧ b^{12, 8}_1 ∧ -b^{12, 8}_0) c in CNF: c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ -p_84 ∨ -b^{12, 8}_2 c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ -p_84 ∨ b^{12, 8}_1 c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ -p_84 ∨ -b^{12, 8}_0 c in DIMACS: 11723 11724 -11725 -84 -11726 0 11723 11724 -11725 -84 11727 0 11723 11724 -11725 -84 -11728 0 c 2+1 --> break c (-b^{12, 7}_2 ∧ b^{12, 7}_1 ∧ -b^{12, 7}_0 ∧ p_84) -> break c in CNF: c b^{12, 7}_2 ∨ -b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ -p_84 ∨ break c in DIMACS: 11723 -11724 11725 -84 1162 0 c 2-1 --> 1 c (-b^{12, 7}_2 ∧ b^{12, 7}_1 ∧ -b^{12, 7}_0 ∧ -p_84) -> (-b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ b^{12, 8}_0) c in CNF: c b^{12, 7}_2 ∨ -b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ p_84 ∨ -b^{12, 8}_2 c b^{12, 7}_2 ∨ -b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ p_84 ∨ -b^{12, 8}_1 c b^{12, 7}_2 ∨ -b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ p_84 ∨ b^{12, 8}_0 c in DIMACS: 11723 -11724 11725 84 -11726 0 11723 -11724 11725 84 -11727 0 11723 -11724 11725 84 11728 0 c 1-1 --> 0 c (-b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ b^{12, 7}_0 ∧ -p_84) -> (-b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ -b^{12, 8}_0) c in CNF: c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ p_84 ∨ -b^{12, 8}_2 c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ p_84 ∨ -b^{12, 8}_1 c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ p_84 ∨ -b^{12, 8}_0 c in DIMACS: 11723 11724 -11725 84 -11726 0 11723 11724 -11725 84 -11727 0 11723 11724 -11725 84 -11728 0 c 0-1 --> -1 c (-b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ -b^{12, 7}_0 ∧ -p_84) -> ( b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ b^{12, 8}_0) c in CNF: c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ p_84 ∨ b^{12, 8}_2 c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ p_84 ∨ -b^{12, 8}_1 c b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ p_84 ∨ b^{12, 8}_0 c in DIMACS: 11723 11724 11725 84 11726 0 11723 11724 11725 84 -11727 0 11723 11724 11725 84 11728 0 c -1-1 --> -2 c ( b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ b^{12, 7}_0 ∧ -p_84) -> ( b^{12, 8}_2 ∧ b^{12, 8}_1 ∧ -b^{12, 8}_0) c in CNF: c -b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ p_84 ∨ b^{12, 8}_2 c -b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ p_84 ∨ b^{12, 8}_1 c -b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ p_84 ∨ -b^{12, 8}_0 c in DIMACS: -11723 11724 -11725 84 11726 0 -11723 11724 -11725 84 11727 0 -11723 11724 -11725 84 -11728 0 c -2-1 --> break c ( b^{12, 7}_2 ∧ b^{12, 7}_1 ∧ -b^{12, 7}_0 ∧ -p_84) -> break c in CNF: c -b^{12, 7}_2 ∨ -b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ p_84 ∨ break c in DIMACS: -11723 -11724 11725 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 7}_2 ∧ -b^{12, 7}_1 ∧ -b^{12, 7}_0 ∧ true) c in CNF: c -b^{12, 7}_2 ∨ b^{12, 7}_1 ∨ b^{12, 7}_0 ∨ false c in DIMACS: -11723 11724 11725 0 c 3 does not represent an automaton state. c -(-b^{12, 7}_2 ∧ b^{12, 7}_1 ∧ b^{12, 7}_0 ∧ true) c in CNF: c b^{12, 7}_2 ∨ -b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ false c in DIMACS: 11723 -11724 -11725 0 c -3 does not represent an automaton state. c -( b^{12, 7}_2 ∧ b^{12, 7}_1 ∧ b^{12, 7}_0 ∧ true) c in CNF: c -b^{12, 7}_2 ∨ -b^{12, 7}_1 ∨ -b^{12, 7}_0 ∨ false c in DIMACS: -11723 -11724 -11725 0 c i = 8 c -2+1 --> -1 c ( b^{12, 8}_2 ∧ b^{12, 8}_1 ∧ -b^{12, 8}_0 ∧ p_96) -> ( b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ b^{12, 9}_0) c in CNF: c -b^{12, 8}_2 ∨ -b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ -p_96 ∨ b^{12, 9}_2 c -b^{12, 8}_2 ∨ -b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ -p_96 ∨ -b^{12, 9}_1 c -b^{12, 8}_2 ∨ -b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ -p_96 ∨ b^{12, 9}_0 c in DIMACS: -11726 -11727 11728 -96 11729 0 -11726 -11727 11728 -96 -11730 0 -11726 -11727 11728 -96 11731 0 c -1+1 --> 0 c ( b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ b^{12, 8}_0 ∧ p_96) -> (-b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ -b^{12, 9}_0) c in CNF: c -b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ -p_96 ∨ -b^{12, 9}_2 c -b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ -p_96 ∨ -b^{12, 9}_1 c -b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ -p_96 ∨ -b^{12, 9}_0 c in DIMACS: -11726 11727 -11728 -96 -11729 0 -11726 11727 -11728 -96 -11730 0 -11726 11727 -11728 -96 -11731 0 c 0+1 --> 1 c (-b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ -b^{12, 8}_0 ∧ p_96) -> (-b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ b^{12, 9}_0) c in CNF: c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ -p_96 ∨ -b^{12, 9}_2 c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ -p_96 ∨ -b^{12, 9}_1 c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ -p_96 ∨ b^{12, 9}_0 c in DIMACS: 11726 11727 11728 -96 -11729 0 11726 11727 11728 -96 -11730 0 11726 11727 11728 -96 11731 0 c 1+1 --> 2 c (-b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ b^{12, 8}_0 ∧ p_96) -> (-b^{12, 9}_2 ∧ b^{12, 9}_1 ∧ -b^{12, 9}_0) c in CNF: c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ -p_96 ∨ -b^{12, 9}_2 c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ -p_96 ∨ b^{12, 9}_1 c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ -p_96 ∨ -b^{12, 9}_0 c in DIMACS: 11726 11727 -11728 -96 -11729 0 11726 11727 -11728 -96 11730 0 11726 11727 -11728 -96 -11731 0 c 2+1 --> break c (-b^{12, 8}_2 ∧ b^{12, 8}_1 ∧ -b^{12, 8}_0 ∧ p_96) -> break c in CNF: c b^{12, 8}_2 ∨ -b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ -p_96 ∨ break c in DIMACS: 11726 -11727 11728 -96 1162 0 c 2-1 --> 1 c (-b^{12, 8}_2 ∧ b^{12, 8}_1 ∧ -b^{12, 8}_0 ∧ -p_96) -> (-b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ b^{12, 9}_0) c in CNF: c b^{12, 8}_2 ∨ -b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ p_96 ∨ -b^{12, 9}_2 c b^{12, 8}_2 ∨ -b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ p_96 ∨ -b^{12, 9}_1 c b^{12, 8}_2 ∨ -b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ p_96 ∨ b^{12, 9}_0 c in DIMACS: 11726 -11727 11728 96 -11729 0 11726 -11727 11728 96 -11730 0 11726 -11727 11728 96 11731 0 c 1-1 --> 0 c (-b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ b^{12, 8}_0 ∧ -p_96) -> (-b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ -b^{12, 9}_0) c in CNF: c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ p_96 ∨ -b^{12, 9}_2 c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ p_96 ∨ -b^{12, 9}_1 c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ p_96 ∨ -b^{12, 9}_0 c in DIMACS: 11726 11727 -11728 96 -11729 0 11726 11727 -11728 96 -11730 0 11726 11727 -11728 96 -11731 0 c 0-1 --> -1 c (-b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ -b^{12, 8}_0 ∧ -p_96) -> ( b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ b^{12, 9}_0) c in CNF: c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ p_96 ∨ b^{12, 9}_2 c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ p_96 ∨ -b^{12, 9}_1 c b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ p_96 ∨ b^{12, 9}_0 c in DIMACS: 11726 11727 11728 96 11729 0 11726 11727 11728 96 -11730 0 11726 11727 11728 96 11731 0 c -1-1 --> -2 c ( b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ b^{12, 8}_0 ∧ -p_96) -> ( b^{12, 9}_2 ∧ b^{12, 9}_1 ∧ -b^{12, 9}_0) c in CNF: c -b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ p_96 ∨ b^{12, 9}_2 c -b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ p_96 ∨ b^{12, 9}_1 c -b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ p_96 ∨ -b^{12, 9}_0 c in DIMACS: -11726 11727 -11728 96 11729 0 -11726 11727 -11728 96 11730 0 -11726 11727 -11728 96 -11731 0 c -2-1 --> break c ( b^{12, 8}_2 ∧ b^{12, 8}_1 ∧ -b^{12, 8}_0 ∧ -p_96) -> break c in CNF: c -b^{12, 8}_2 ∨ -b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ p_96 ∨ break c in DIMACS: -11726 -11727 11728 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 8}_2 ∧ -b^{12, 8}_1 ∧ -b^{12, 8}_0 ∧ true) c in CNF: c -b^{12, 8}_2 ∨ b^{12, 8}_1 ∨ b^{12, 8}_0 ∨ false c in DIMACS: -11726 11727 11728 0 c 3 does not represent an automaton state. c -(-b^{12, 8}_2 ∧ b^{12, 8}_1 ∧ b^{12, 8}_0 ∧ true) c in CNF: c b^{12, 8}_2 ∨ -b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ false c in DIMACS: 11726 -11727 -11728 0 c -3 does not represent an automaton state. c -( b^{12, 8}_2 ∧ b^{12, 8}_1 ∧ b^{12, 8}_0 ∧ true) c in CNF: c -b^{12, 8}_2 ∨ -b^{12, 8}_1 ∨ -b^{12, 8}_0 ∨ false c in DIMACS: -11726 -11727 -11728 0 c i = 9 c -2+1 --> -1 c ( b^{12, 9}_2 ∧ b^{12, 9}_1 ∧ -b^{12, 9}_0 ∧ p_108) -> ( b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ b^{12, 10}_0) c in CNF: c -b^{12, 9}_2 ∨ -b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ -p_108 ∨ b^{12, 10}_2 c -b^{12, 9}_2 ∨ -b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ -p_108 ∨ -b^{12, 10}_1 c -b^{12, 9}_2 ∨ -b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ -p_108 ∨ b^{12, 10}_0 c in DIMACS: -11729 -11730 11731 -108 11732 0 -11729 -11730 11731 -108 -11733 0 -11729 -11730 11731 -108 11734 0 c -1+1 --> 0 c ( b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ b^{12, 9}_0 ∧ p_108) -> (-b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ -b^{12, 10}_0) c in CNF: c -b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ -p_108 ∨ -b^{12, 10}_2 c -b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ -p_108 ∨ -b^{12, 10}_1 c -b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ -p_108 ∨ -b^{12, 10}_0 c in DIMACS: -11729 11730 -11731 -108 -11732 0 -11729 11730 -11731 -108 -11733 0 -11729 11730 -11731 -108 -11734 0 c 0+1 --> 1 c (-b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ -b^{12, 9}_0 ∧ p_108) -> (-b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ b^{12, 10}_0) c in CNF: c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ -p_108 ∨ -b^{12, 10}_2 c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ -p_108 ∨ -b^{12, 10}_1 c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ -p_108 ∨ b^{12, 10}_0 c in DIMACS: 11729 11730 11731 -108 -11732 0 11729 11730 11731 -108 -11733 0 11729 11730 11731 -108 11734 0 c 1+1 --> 2 c (-b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ b^{12, 9}_0 ∧ p_108) -> (-b^{12, 10}_2 ∧ b^{12, 10}_1 ∧ -b^{12, 10}_0) c in CNF: c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ -p_108 ∨ -b^{12, 10}_2 c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ -p_108 ∨ b^{12, 10}_1 c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ -p_108 ∨ -b^{12, 10}_0 c in DIMACS: 11729 11730 -11731 -108 -11732 0 11729 11730 -11731 -108 11733 0 11729 11730 -11731 -108 -11734 0 c 2+1 --> break c (-b^{12, 9}_2 ∧ b^{12, 9}_1 ∧ -b^{12, 9}_0 ∧ p_108) -> break c in CNF: c b^{12, 9}_2 ∨ -b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ -p_108 ∨ break c in DIMACS: 11729 -11730 11731 -108 1162 0 c 2-1 --> 1 c (-b^{12, 9}_2 ∧ b^{12, 9}_1 ∧ -b^{12, 9}_0 ∧ -p_108) -> (-b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ b^{12, 10}_0) c in CNF: c b^{12, 9}_2 ∨ -b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ p_108 ∨ -b^{12, 10}_2 c b^{12, 9}_2 ∨ -b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ p_108 ∨ -b^{12, 10}_1 c b^{12, 9}_2 ∨ -b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ p_108 ∨ b^{12, 10}_0 c in DIMACS: 11729 -11730 11731 108 -11732 0 11729 -11730 11731 108 -11733 0 11729 -11730 11731 108 11734 0 c 1-1 --> 0 c (-b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ b^{12, 9}_0 ∧ -p_108) -> (-b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ -b^{12, 10}_0) c in CNF: c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ p_108 ∨ -b^{12, 10}_2 c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ p_108 ∨ -b^{12, 10}_1 c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ p_108 ∨ -b^{12, 10}_0 c in DIMACS: 11729 11730 -11731 108 -11732 0 11729 11730 -11731 108 -11733 0 11729 11730 -11731 108 -11734 0 c 0-1 --> -1 c (-b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ -b^{12, 9}_0 ∧ -p_108) -> ( b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ b^{12, 10}_0) c in CNF: c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ p_108 ∨ b^{12, 10}_2 c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ p_108 ∨ -b^{12, 10}_1 c b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ p_108 ∨ b^{12, 10}_0 c in DIMACS: 11729 11730 11731 108 11732 0 11729 11730 11731 108 -11733 0 11729 11730 11731 108 11734 0 c -1-1 --> -2 c ( b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ b^{12, 9}_0 ∧ -p_108) -> ( b^{12, 10}_2 ∧ b^{12, 10}_1 ∧ -b^{12, 10}_0) c in CNF: c -b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ p_108 ∨ b^{12, 10}_2 c -b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ p_108 ∨ b^{12, 10}_1 c -b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ p_108 ∨ -b^{12, 10}_0 c in DIMACS: -11729 11730 -11731 108 11732 0 -11729 11730 -11731 108 11733 0 -11729 11730 -11731 108 -11734 0 c -2-1 --> break c ( b^{12, 9}_2 ∧ b^{12, 9}_1 ∧ -b^{12, 9}_0 ∧ -p_108) -> break c in CNF: c -b^{12, 9}_2 ∨ -b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ p_108 ∨ break c in DIMACS: -11729 -11730 11731 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 9}_2 ∧ -b^{12, 9}_1 ∧ -b^{12, 9}_0 ∧ true) c in CNF: c -b^{12, 9}_2 ∨ b^{12, 9}_1 ∨ b^{12, 9}_0 ∨ false c in DIMACS: -11729 11730 11731 0 c 3 does not represent an automaton state. c -(-b^{12, 9}_2 ∧ b^{12, 9}_1 ∧ b^{12, 9}_0 ∧ true) c in CNF: c b^{12, 9}_2 ∨ -b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ false c in DIMACS: 11729 -11730 -11731 0 c -3 does not represent an automaton state. c -( b^{12, 9}_2 ∧ b^{12, 9}_1 ∧ b^{12, 9}_0 ∧ true) c in CNF: c -b^{12, 9}_2 ∨ -b^{12, 9}_1 ∨ -b^{12, 9}_0 ∨ false c in DIMACS: -11729 -11730 -11731 0 c i = 10 c -2+1 --> -1 c ( b^{12, 10}_2 ∧ b^{12, 10}_1 ∧ -b^{12, 10}_0 ∧ p_120) -> ( b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ b^{12, 11}_0) c in CNF: c -b^{12, 10}_2 ∨ -b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ -p_120 ∨ b^{12, 11}_2 c -b^{12, 10}_2 ∨ -b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ -p_120 ∨ -b^{12, 11}_1 c -b^{12, 10}_2 ∨ -b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ -p_120 ∨ b^{12, 11}_0 c in DIMACS: -11732 -11733 11734 -120 11735 0 -11732 -11733 11734 -120 -11736 0 -11732 -11733 11734 -120 11737 0 c -1+1 --> 0 c ( b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ b^{12, 10}_0 ∧ p_120) -> (-b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ -b^{12, 11}_0) c in CNF: c -b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ -p_120 ∨ -b^{12, 11}_2 c -b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ -p_120 ∨ -b^{12, 11}_1 c -b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ -p_120 ∨ -b^{12, 11}_0 c in DIMACS: -11732 11733 -11734 -120 -11735 0 -11732 11733 -11734 -120 -11736 0 -11732 11733 -11734 -120 -11737 0 c 0+1 --> 1 c (-b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ -b^{12, 10}_0 ∧ p_120) -> (-b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ b^{12, 11}_0) c in CNF: c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ -p_120 ∨ -b^{12, 11}_2 c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ -p_120 ∨ -b^{12, 11}_1 c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ -p_120 ∨ b^{12, 11}_0 c in DIMACS: 11732 11733 11734 -120 -11735 0 11732 11733 11734 -120 -11736 0 11732 11733 11734 -120 11737 0 c 1+1 --> 2 c (-b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ b^{12, 10}_0 ∧ p_120) -> (-b^{12, 11}_2 ∧ b^{12, 11}_1 ∧ -b^{12, 11}_0) c in CNF: c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ -p_120 ∨ -b^{12, 11}_2 c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ -p_120 ∨ b^{12, 11}_1 c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ -p_120 ∨ -b^{12, 11}_0 c in DIMACS: 11732 11733 -11734 -120 -11735 0 11732 11733 -11734 -120 11736 0 11732 11733 -11734 -120 -11737 0 c 2+1 --> break c (-b^{12, 10}_2 ∧ b^{12, 10}_1 ∧ -b^{12, 10}_0 ∧ p_120) -> break c in CNF: c b^{12, 10}_2 ∨ -b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ -p_120 ∨ break c in DIMACS: 11732 -11733 11734 -120 1162 0 c 2-1 --> 1 c (-b^{12, 10}_2 ∧ b^{12, 10}_1 ∧ -b^{12, 10}_0 ∧ -p_120) -> (-b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ b^{12, 11}_0) c in CNF: c b^{12, 10}_2 ∨ -b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ p_120 ∨ -b^{12, 11}_2 c b^{12, 10}_2 ∨ -b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ p_120 ∨ -b^{12, 11}_1 c b^{12, 10}_2 ∨ -b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ p_120 ∨ b^{12, 11}_0 c in DIMACS: 11732 -11733 11734 120 -11735 0 11732 -11733 11734 120 -11736 0 11732 -11733 11734 120 11737 0 c 1-1 --> 0 c (-b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ b^{12, 10}_0 ∧ -p_120) -> (-b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ -b^{12, 11}_0) c in CNF: c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ p_120 ∨ -b^{12, 11}_2 c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ p_120 ∨ -b^{12, 11}_1 c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ p_120 ∨ -b^{12, 11}_0 c in DIMACS: 11732 11733 -11734 120 -11735 0 11732 11733 -11734 120 -11736 0 11732 11733 -11734 120 -11737 0 c 0-1 --> -1 c (-b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ -b^{12, 10}_0 ∧ -p_120) -> ( b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ b^{12, 11}_0) c in CNF: c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ p_120 ∨ b^{12, 11}_2 c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ p_120 ∨ -b^{12, 11}_1 c b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ p_120 ∨ b^{12, 11}_0 c in DIMACS: 11732 11733 11734 120 11735 0 11732 11733 11734 120 -11736 0 11732 11733 11734 120 11737 0 c -1-1 --> -2 c ( b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ b^{12, 10}_0 ∧ -p_120) -> ( b^{12, 11}_2 ∧ b^{12, 11}_1 ∧ -b^{12, 11}_0) c in CNF: c -b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ p_120 ∨ b^{12, 11}_2 c -b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ p_120 ∨ b^{12, 11}_1 c -b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ p_120 ∨ -b^{12, 11}_0 c in DIMACS: -11732 11733 -11734 120 11735 0 -11732 11733 -11734 120 11736 0 -11732 11733 -11734 120 -11737 0 c -2-1 --> break c ( b^{12, 10}_2 ∧ b^{12, 10}_1 ∧ -b^{12, 10}_0 ∧ -p_120) -> break c in CNF: c -b^{12, 10}_2 ∨ -b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ p_120 ∨ break c in DIMACS: -11732 -11733 11734 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 10}_2 ∧ -b^{12, 10}_1 ∧ -b^{12, 10}_0 ∧ true) c in CNF: c -b^{12, 10}_2 ∨ b^{12, 10}_1 ∨ b^{12, 10}_0 ∨ false c in DIMACS: -11732 11733 11734 0 c 3 does not represent an automaton state. c -(-b^{12, 10}_2 ∧ b^{12, 10}_1 ∧ b^{12, 10}_0 ∧ true) c in CNF: c b^{12, 10}_2 ∨ -b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ false c in DIMACS: 11732 -11733 -11734 0 c -3 does not represent an automaton state. c -( b^{12, 10}_2 ∧ b^{12, 10}_1 ∧ b^{12, 10}_0 ∧ true) c in CNF: c -b^{12, 10}_2 ∨ -b^{12, 10}_1 ∨ -b^{12, 10}_0 ∨ false c in DIMACS: -11732 -11733 -11734 0 c i = 11 c -2+1 --> -1 c ( b^{12, 11}_2 ∧ b^{12, 11}_1 ∧ -b^{12, 11}_0 ∧ p_132) -> ( b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ b^{12, 12}_0) c in CNF: c -b^{12, 11}_2 ∨ -b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ -p_132 ∨ b^{12, 12}_2 c -b^{12, 11}_2 ∨ -b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ -p_132 ∨ -b^{12, 12}_1 c -b^{12, 11}_2 ∨ -b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ -p_132 ∨ b^{12, 12}_0 c in DIMACS: -11735 -11736 11737 -132 11738 0 -11735 -11736 11737 -132 -11739 0 -11735 -11736 11737 -132 11740 0 c -1+1 --> 0 c ( b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ b^{12, 11}_0 ∧ p_132) -> (-b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ -b^{12, 12}_0) c in CNF: c -b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ -p_132 ∨ -b^{12, 12}_2 c -b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ -p_132 ∨ -b^{12, 12}_1 c -b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ -p_132 ∨ -b^{12, 12}_0 c in DIMACS: -11735 11736 -11737 -132 -11738 0 -11735 11736 -11737 -132 -11739 0 -11735 11736 -11737 -132 -11740 0 c 0+1 --> 1 c (-b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ -b^{12, 11}_0 ∧ p_132) -> (-b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ b^{12, 12}_0) c in CNF: c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ -p_132 ∨ -b^{12, 12}_2 c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ -p_132 ∨ -b^{12, 12}_1 c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ -p_132 ∨ b^{12, 12}_0 c in DIMACS: 11735 11736 11737 -132 -11738 0 11735 11736 11737 -132 -11739 0 11735 11736 11737 -132 11740 0 c 1+1 --> 2 c (-b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ b^{12, 11}_0 ∧ p_132) -> (-b^{12, 12}_2 ∧ b^{12, 12}_1 ∧ -b^{12, 12}_0) c in CNF: c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ -p_132 ∨ -b^{12, 12}_2 c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ -p_132 ∨ b^{12, 12}_1 c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ -p_132 ∨ -b^{12, 12}_0 c in DIMACS: 11735 11736 -11737 -132 -11738 0 11735 11736 -11737 -132 11739 0 11735 11736 -11737 -132 -11740 0 c 2+1 --> break c (-b^{12, 11}_2 ∧ b^{12, 11}_1 ∧ -b^{12, 11}_0 ∧ p_132) -> break c in CNF: c b^{12, 11}_2 ∨ -b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ -p_132 ∨ break c in DIMACS: 11735 -11736 11737 -132 1162 0 c 2-1 --> 1 c (-b^{12, 11}_2 ∧ b^{12, 11}_1 ∧ -b^{12, 11}_0 ∧ -p_132) -> (-b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ b^{12, 12}_0) c in CNF: c b^{12, 11}_2 ∨ -b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ p_132 ∨ -b^{12, 12}_2 c b^{12, 11}_2 ∨ -b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ p_132 ∨ -b^{12, 12}_1 c b^{12, 11}_2 ∨ -b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ p_132 ∨ b^{12, 12}_0 c in DIMACS: 11735 -11736 11737 132 -11738 0 11735 -11736 11737 132 -11739 0 11735 -11736 11737 132 11740 0 c 1-1 --> 0 c (-b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ b^{12, 11}_0 ∧ -p_132) -> (-b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ -b^{12, 12}_0) c in CNF: c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ p_132 ∨ -b^{12, 12}_2 c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ p_132 ∨ -b^{12, 12}_1 c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ p_132 ∨ -b^{12, 12}_0 c in DIMACS: 11735 11736 -11737 132 -11738 0 11735 11736 -11737 132 -11739 0 11735 11736 -11737 132 -11740 0 c 0-1 --> -1 c (-b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ -b^{12, 11}_0 ∧ -p_132) -> ( b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ b^{12, 12}_0) c in CNF: c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ p_132 ∨ b^{12, 12}_2 c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ p_132 ∨ -b^{12, 12}_1 c b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ p_132 ∨ b^{12, 12}_0 c in DIMACS: 11735 11736 11737 132 11738 0 11735 11736 11737 132 -11739 0 11735 11736 11737 132 11740 0 c -1-1 --> -2 c ( b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ b^{12, 11}_0 ∧ -p_132) -> ( b^{12, 12}_2 ∧ b^{12, 12}_1 ∧ -b^{12, 12}_0) c in CNF: c -b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ p_132 ∨ b^{12, 12}_2 c -b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ p_132 ∨ b^{12, 12}_1 c -b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ p_132 ∨ -b^{12, 12}_0 c in DIMACS: -11735 11736 -11737 132 11738 0 -11735 11736 -11737 132 11739 0 -11735 11736 -11737 132 -11740 0 c -2-1 --> break c ( b^{12, 11}_2 ∧ b^{12, 11}_1 ∧ -b^{12, 11}_0 ∧ -p_132) -> break c in CNF: c -b^{12, 11}_2 ∨ -b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ p_132 ∨ break c in DIMACS: -11735 -11736 11737 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 11}_2 ∧ -b^{12, 11}_1 ∧ -b^{12, 11}_0 ∧ true) c in CNF: c -b^{12, 11}_2 ∨ b^{12, 11}_1 ∨ b^{12, 11}_0 ∨ false c in DIMACS: -11735 11736 11737 0 c 3 does not represent an automaton state. c -(-b^{12, 11}_2 ∧ b^{12, 11}_1 ∧ b^{12, 11}_0 ∧ true) c in CNF: c b^{12, 11}_2 ∨ -b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ false c in DIMACS: 11735 -11736 -11737 0 c -3 does not represent an automaton state. c -( b^{12, 11}_2 ∧ b^{12, 11}_1 ∧ b^{12, 11}_0 ∧ true) c in CNF: c -b^{12, 11}_2 ∨ -b^{12, 11}_1 ∨ -b^{12, 11}_0 ∨ false c in DIMACS: -11735 -11736 -11737 0 c i = 12 c -2+1 --> -1 c ( b^{12, 12}_2 ∧ b^{12, 12}_1 ∧ -b^{12, 12}_0 ∧ p_144) -> ( b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ b^{12, 13}_0) c in CNF: c -b^{12, 12}_2 ∨ -b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ -p_144 ∨ b^{12, 13}_2 c -b^{12, 12}_2 ∨ -b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ -p_144 ∨ -b^{12, 13}_1 c -b^{12, 12}_2 ∨ -b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ -p_144 ∨ b^{12, 13}_0 c in DIMACS: -11738 -11739 11740 -144 11741 0 -11738 -11739 11740 -144 -11742 0 -11738 -11739 11740 -144 11743 0 c -1+1 --> 0 c ( b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ b^{12, 12}_0 ∧ p_144) -> (-b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ -b^{12, 13}_0) c in CNF: c -b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ -p_144 ∨ -b^{12, 13}_2 c -b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ -p_144 ∨ -b^{12, 13}_1 c -b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ -p_144 ∨ -b^{12, 13}_0 c in DIMACS: -11738 11739 -11740 -144 -11741 0 -11738 11739 -11740 -144 -11742 0 -11738 11739 -11740 -144 -11743 0 c 0+1 --> 1 c (-b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ -b^{12, 12}_0 ∧ p_144) -> (-b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ b^{12, 13}_0) c in CNF: c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ -p_144 ∨ -b^{12, 13}_2 c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ -p_144 ∨ -b^{12, 13}_1 c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ -p_144 ∨ b^{12, 13}_0 c in DIMACS: 11738 11739 11740 -144 -11741 0 11738 11739 11740 -144 -11742 0 11738 11739 11740 -144 11743 0 c 1+1 --> 2 c (-b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ b^{12, 12}_0 ∧ p_144) -> (-b^{12, 13}_2 ∧ b^{12, 13}_1 ∧ -b^{12, 13}_0) c in CNF: c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ -p_144 ∨ -b^{12, 13}_2 c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ -p_144 ∨ b^{12, 13}_1 c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ -p_144 ∨ -b^{12, 13}_0 c in DIMACS: 11738 11739 -11740 -144 -11741 0 11738 11739 -11740 -144 11742 0 11738 11739 -11740 -144 -11743 0 c 2+1 --> break c (-b^{12, 12}_2 ∧ b^{12, 12}_1 ∧ -b^{12, 12}_0 ∧ p_144) -> break c in CNF: c b^{12, 12}_2 ∨ -b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ -p_144 ∨ break c in DIMACS: 11738 -11739 11740 -144 1162 0 c 2-1 --> 1 c (-b^{12, 12}_2 ∧ b^{12, 12}_1 ∧ -b^{12, 12}_0 ∧ -p_144) -> (-b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ b^{12, 13}_0) c in CNF: c b^{12, 12}_2 ∨ -b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ p_144 ∨ -b^{12, 13}_2 c b^{12, 12}_2 ∨ -b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ p_144 ∨ -b^{12, 13}_1 c b^{12, 12}_2 ∨ -b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ p_144 ∨ b^{12, 13}_0 c in DIMACS: 11738 -11739 11740 144 -11741 0 11738 -11739 11740 144 -11742 0 11738 -11739 11740 144 11743 0 c 1-1 --> 0 c (-b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ b^{12, 12}_0 ∧ -p_144) -> (-b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ -b^{12, 13}_0) c in CNF: c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ p_144 ∨ -b^{12, 13}_2 c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ p_144 ∨ -b^{12, 13}_1 c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ p_144 ∨ -b^{12, 13}_0 c in DIMACS: 11738 11739 -11740 144 -11741 0 11738 11739 -11740 144 -11742 0 11738 11739 -11740 144 -11743 0 c 0-1 --> -1 c (-b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ -b^{12, 12}_0 ∧ -p_144) -> ( b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ b^{12, 13}_0) c in CNF: c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ p_144 ∨ b^{12, 13}_2 c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ p_144 ∨ -b^{12, 13}_1 c b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ p_144 ∨ b^{12, 13}_0 c in DIMACS: 11738 11739 11740 144 11741 0 11738 11739 11740 144 -11742 0 11738 11739 11740 144 11743 0 c -1-1 --> -2 c ( b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ b^{12, 12}_0 ∧ -p_144) -> ( b^{12, 13}_2 ∧ b^{12, 13}_1 ∧ -b^{12, 13}_0) c in CNF: c -b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ p_144 ∨ b^{12, 13}_2 c -b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ p_144 ∨ b^{12, 13}_1 c -b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ p_144 ∨ -b^{12, 13}_0 c in DIMACS: -11738 11739 -11740 144 11741 0 -11738 11739 -11740 144 11742 0 -11738 11739 -11740 144 -11743 0 c -2-1 --> break c ( b^{12, 12}_2 ∧ b^{12, 12}_1 ∧ -b^{12, 12}_0 ∧ -p_144) -> break c in CNF: c -b^{12, 12}_2 ∨ -b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ p_144 ∨ break c in DIMACS: -11738 -11739 11740 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 12}_2 ∧ -b^{12, 12}_1 ∧ -b^{12, 12}_0 ∧ true) c in CNF: c -b^{12, 12}_2 ∨ b^{12, 12}_1 ∨ b^{12, 12}_0 ∨ false c in DIMACS: -11738 11739 11740 0 c 3 does not represent an automaton state. c -(-b^{12, 12}_2 ∧ b^{12, 12}_1 ∧ b^{12, 12}_0 ∧ true) c in CNF: c b^{12, 12}_2 ∨ -b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ false c in DIMACS: 11738 -11739 -11740 0 c -3 does not represent an automaton state. c -( b^{12, 12}_2 ∧ b^{12, 12}_1 ∧ b^{12, 12}_0 ∧ true) c in CNF: c -b^{12, 12}_2 ∨ -b^{12, 12}_1 ∨ -b^{12, 12}_0 ∨ false c in DIMACS: -11738 -11739 -11740 0 c i = 13 c -2+1 --> -1 c ( b^{12, 13}_2 ∧ b^{12, 13}_1 ∧ -b^{12, 13}_0 ∧ p_156) -> ( b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ b^{12, 14}_0) c in CNF: c -b^{12, 13}_2 ∨ -b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ -p_156 ∨ b^{12, 14}_2 c -b^{12, 13}_2 ∨ -b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ -p_156 ∨ -b^{12, 14}_1 c -b^{12, 13}_2 ∨ -b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ -p_156 ∨ b^{12, 14}_0 c in DIMACS: -11741 -11742 11743 -156 11744 0 -11741 -11742 11743 -156 -11745 0 -11741 -11742 11743 -156 11746 0 c -1+1 --> 0 c ( b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ b^{12, 13}_0 ∧ p_156) -> (-b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ -b^{12, 14}_0) c in CNF: c -b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ -p_156 ∨ -b^{12, 14}_2 c -b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ -p_156 ∨ -b^{12, 14}_1 c -b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ -p_156 ∨ -b^{12, 14}_0 c in DIMACS: -11741 11742 -11743 -156 -11744 0 -11741 11742 -11743 -156 -11745 0 -11741 11742 -11743 -156 -11746 0 c 0+1 --> 1 c (-b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ -b^{12, 13}_0 ∧ p_156) -> (-b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ b^{12, 14}_0) c in CNF: c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ -p_156 ∨ -b^{12, 14}_2 c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ -p_156 ∨ -b^{12, 14}_1 c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ -p_156 ∨ b^{12, 14}_0 c in DIMACS: 11741 11742 11743 -156 -11744 0 11741 11742 11743 -156 -11745 0 11741 11742 11743 -156 11746 0 c 1+1 --> 2 c (-b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ b^{12, 13}_0 ∧ p_156) -> (-b^{12, 14}_2 ∧ b^{12, 14}_1 ∧ -b^{12, 14}_0) c in CNF: c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ -p_156 ∨ -b^{12, 14}_2 c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ -p_156 ∨ b^{12, 14}_1 c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ -p_156 ∨ -b^{12, 14}_0 c in DIMACS: 11741 11742 -11743 -156 -11744 0 11741 11742 -11743 -156 11745 0 11741 11742 -11743 -156 -11746 0 c 2+1 --> break c (-b^{12, 13}_2 ∧ b^{12, 13}_1 ∧ -b^{12, 13}_0 ∧ p_156) -> break c in CNF: c b^{12, 13}_2 ∨ -b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ -p_156 ∨ break c in DIMACS: 11741 -11742 11743 -156 1162 0 c 2-1 --> 1 c (-b^{12, 13}_2 ∧ b^{12, 13}_1 ∧ -b^{12, 13}_0 ∧ -p_156) -> (-b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ b^{12, 14}_0) c in CNF: c b^{12, 13}_2 ∨ -b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ p_156 ∨ -b^{12, 14}_2 c b^{12, 13}_2 ∨ -b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ p_156 ∨ -b^{12, 14}_1 c b^{12, 13}_2 ∨ -b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ p_156 ∨ b^{12, 14}_0 c in DIMACS: 11741 -11742 11743 156 -11744 0 11741 -11742 11743 156 -11745 0 11741 -11742 11743 156 11746 0 c 1-1 --> 0 c (-b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ b^{12, 13}_0 ∧ -p_156) -> (-b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ -b^{12, 14}_0) c in CNF: c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ p_156 ∨ -b^{12, 14}_2 c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ p_156 ∨ -b^{12, 14}_1 c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ p_156 ∨ -b^{12, 14}_0 c in DIMACS: 11741 11742 -11743 156 -11744 0 11741 11742 -11743 156 -11745 0 11741 11742 -11743 156 -11746 0 c 0-1 --> -1 c (-b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ -b^{12, 13}_0 ∧ -p_156) -> ( b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ b^{12, 14}_0) c in CNF: c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ p_156 ∨ b^{12, 14}_2 c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ p_156 ∨ -b^{12, 14}_1 c b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ p_156 ∨ b^{12, 14}_0 c in DIMACS: 11741 11742 11743 156 11744 0 11741 11742 11743 156 -11745 0 11741 11742 11743 156 11746 0 c -1-1 --> -2 c ( b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ b^{12, 13}_0 ∧ -p_156) -> ( b^{12, 14}_2 ∧ b^{12, 14}_1 ∧ -b^{12, 14}_0) c in CNF: c -b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ p_156 ∨ b^{12, 14}_2 c -b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ p_156 ∨ b^{12, 14}_1 c -b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ p_156 ∨ -b^{12, 14}_0 c in DIMACS: -11741 11742 -11743 156 11744 0 -11741 11742 -11743 156 11745 0 -11741 11742 -11743 156 -11746 0 c -2-1 --> break c ( b^{12, 13}_2 ∧ b^{12, 13}_1 ∧ -b^{12, 13}_0 ∧ -p_156) -> break c in CNF: c -b^{12, 13}_2 ∨ -b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ p_156 ∨ break c in DIMACS: -11741 -11742 11743 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 13}_2 ∧ -b^{12, 13}_1 ∧ -b^{12, 13}_0 ∧ true) c in CNF: c -b^{12, 13}_2 ∨ b^{12, 13}_1 ∨ b^{12, 13}_0 ∨ false c in DIMACS: -11741 11742 11743 0 c 3 does not represent an automaton state. c -(-b^{12, 13}_2 ∧ b^{12, 13}_1 ∧ b^{12, 13}_0 ∧ true) c in CNF: c b^{12, 13}_2 ∨ -b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ false c in DIMACS: 11741 -11742 -11743 0 c -3 does not represent an automaton state. c -( b^{12, 13}_2 ∧ b^{12, 13}_1 ∧ b^{12, 13}_0 ∧ true) c in CNF: c -b^{12, 13}_2 ∨ -b^{12, 13}_1 ∨ -b^{12, 13}_0 ∨ false c in DIMACS: -11741 -11742 -11743 0 c i = 14 c -2+1 --> -1 c ( b^{12, 14}_2 ∧ b^{12, 14}_1 ∧ -b^{12, 14}_0 ∧ p_168) -> ( b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ b^{12, 15}_0) c in CNF: c -b^{12, 14}_2 ∨ -b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ -p_168 ∨ b^{12, 15}_2 c -b^{12, 14}_2 ∨ -b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ -p_168 ∨ -b^{12, 15}_1 c -b^{12, 14}_2 ∨ -b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ -p_168 ∨ b^{12, 15}_0 c in DIMACS: -11744 -11745 11746 -168 11747 0 -11744 -11745 11746 -168 -11748 0 -11744 -11745 11746 -168 11749 0 c -1+1 --> 0 c ( b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ b^{12, 14}_0 ∧ p_168) -> (-b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ -b^{12, 15}_0) c in CNF: c -b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ -p_168 ∨ -b^{12, 15}_2 c -b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ -p_168 ∨ -b^{12, 15}_1 c -b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ -p_168 ∨ -b^{12, 15}_0 c in DIMACS: -11744 11745 -11746 -168 -11747 0 -11744 11745 -11746 -168 -11748 0 -11744 11745 -11746 -168 -11749 0 c 0+1 --> 1 c (-b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ -b^{12, 14}_0 ∧ p_168) -> (-b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ b^{12, 15}_0) c in CNF: c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ -p_168 ∨ -b^{12, 15}_2 c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ -p_168 ∨ -b^{12, 15}_1 c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ -p_168 ∨ b^{12, 15}_0 c in DIMACS: 11744 11745 11746 -168 -11747 0 11744 11745 11746 -168 -11748 0 11744 11745 11746 -168 11749 0 c 1+1 --> 2 c (-b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ b^{12, 14}_0 ∧ p_168) -> (-b^{12, 15}_2 ∧ b^{12, 15}_1 ∧ -b^{12, 15}_0) c in CNF: c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ -p_168 ∨ -b^{12, 15}_2 c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ -p_168 ∨ b^{12, 15}_1 c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ -p_168 ∨ -b^{12, 15}_0 c in DIMACS: 11744 11745 -11746 -168 -11747 0 11744 11745 -11746 -168 11748 0 11744 11745 -11746 -168 -11749 0 c 2+1 --> break c (-b^{12, 14}_2 ∧ b^{12, 14}_1 ∧ -b^{12, 14}_0 ∧ p_168) -> break c in CNF: c b^{12, 14}_2 ∨ -b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ -p_168 ∨ break c in DIMACS: 11744 -11745 11746 -168 1162 0 c 2-1 --> 1 c (-b^{12, 14}_2 ∧ b^{12, 14}_1 ∧ -b^{12, 14}_0 ∧ -p_168) -> (-b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ b^{12, 15}_0) c in CNF: c b^{12, 14}_2 ∨ -b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ p_168 ∨ -b^{12, 15}_2 c b^{12, 14}_2 ∨ -b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ p_168 ∨ -b^{12, 15}_1 c b^{12, 14}_2 ∨ -b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ p_168 ∨ b^{12, 15}_0 c in DIMACS: 11744 -11745 11746 168 -11747 0 11744 -11745 11746 168 -11748 0 11744 -11745 11746 168 11749 0 c 1-1 --> 0 c (-b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ b^{12, 14}_0 ∧ -p_168) -> (-b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ -b^{12, 15}_0) c in CNF: c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ p_168 ∨ -b^{12, 15}_2 c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ p_168 ∨ -b^{12, 15}_1 c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ p_168 ∨ -b^{12, 15}_0 c in DIMACS: 11744 11745 -11746 168 -11747 0 11744 11745 -11746 168 -11748 0 11744 11745 -11746 168 -11749 0 c 0-1 --> -1 c (-b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ -b^{12, 14}_0 ∧ -p_168) -> ( b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ b^{12, 15}_0) c in CNF: c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ p_168 ∨ b^{12, 15}_2 c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ p_168 ∨ -b^{12, 15}_1 c b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ p_168 ∨ b^{12, 15}_0 c in DIMACS: 11744 11745 11746 168 11747 0 11744 11745 11746 168 -11748 0 11744 11745 11746 168 11749 0 c -1-1 --> -2 c ( b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ b^{12, 14}_0 ∧ -p_168) -> ( b^{12, 15}_2 ∧ b^{12, 15}_1 ∧ -b^{12, 15}_0) c in CNF: c -b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ p_168 ∨ b^{12, 15}_2 c -b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ p_168 ∨ b^{12, 15}_1 c -b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ p_168 ∨ -b^{12, 15}_0 c in DIMACS: -11744 11745 -11746 168 11747 0 -11744 11745 -11746 168 11748 0 -11744 11745 -11746 168 -11749 0 c -2-1 --> break c ( b^{12, 14}_2 ∧ b^{12, 14}_1 ∧ -b^{12, 14}_0 ∧ -p_168) -> break c in CNF: c -b^{12, 14}_2 ∨ -b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ p_168 ∨ break c in DIMACS: -11744 -11745 11746 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 14}_2 ∧ -b^{12, 14}_1 ∧ -b^{12, 14}_0 ∧ true) c in CNF: c -b^{12, 14}_2 ∨ b^{12, 14}_1 ∨ b^{12, 14}_0 ∨ false c in DIMACS: -11744 11745 11746 0 c 3 does not represent an automaton state. c -(-b^{12, 14}_2 ∧ b^{12, 14}_1 ∧ b^{12, 14}_0 ∧ true) c in CNF: c b^{12, 14}_2 ∨ -b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ false c in DIMACS: 11744 -11745 -11746 0 c -3 does not represent an automaton state. c -( b^{12, 14}_2 ∧ b^{12, 14}_1 ∧ b^{12, 14}_0 ∧ true) c in CNF: c -b^{12, 14}_2 ∨ -b^{12, 14}_1 ∨ -b^{12, 14}_0 ∨ false c in DIMACS: -11744 -11745 -11746 0 c i = 15 c -2+1 --> -1 c ( b^{12, 15}_2 ∧ b^{12, 15}_1 ∧ -b^{12, 15}_0 ∧ p_180) -> ( b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ b^{12, 16}_0) c in CNF: c -b^{12, 15}_2 ∨ -b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ -p_180 ∨ b^{12, 16}_2 c -b^{12, 15}_2 ∨ -b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ -p_180 ∨ -b^{12, 16}_1 c -b^{12, 15}_2 ∨ -b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ -p_180 ∨ b^{12, 16}_0 c in DIMACS: -11747 -11748 11749 -180 11750 0 -11747 -11748 11749 -180 -11751 0 -11747 -11748 11749 -180 11752 0 c -1+1 --> 0 c ( b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ b^{12, 15}_0 ∧ p_180) -> (-b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ -b^{12, 16}_0) c in CNF: c -b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ -p_180 ∨ -b^{12, 16}_2 c -b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ -p_180 ∨ -b^{12, 16}_1 c -b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ -p_180 ∨ -b^{12, 16}_0 c in DIMACS: -11747 11748 -11749 -180 -11750 0 -11747 11748 -11749 -180 -11751 0 -11747 11748 -11749 -180 -11752 0 c 0+1 --> 1 c (-b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ -b^{12, 15}_0 ∧ p_180) -> (-b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ b^{12, 16}_0) c in CNF: c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ -p_180 ∨ -b^{12, 16}_2 c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ -p_180 ∨ -b^{12, 16}_1 c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ -p_180 ∨ b^{12, 16}_0 c in DIMACS: 11747 11748 11749 -180 -11750 0 11747 11748 11749 -180 -11751 0 11747 11748 11749 -180 11752 0 c 1+1 --> 2 c (-b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ b^{12, 15}_0 ∧ p_180) -> (-b^{12, 16}_2 ∧ b^{12, 16}_1 ∧ -b^{12, 16}_0) c in CNF: c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ -p_180 ∨ -b^{12, 16}_2 c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ -p_180 ∨ b^{12, 16}_1 c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ -p_180 ∨ -b^{12, 16}_0 c in DIMACS: 11747 11748 -11749 -180 -11750 0 11747 11748 -11749 -180 11751 0 11747 11748 -11749 -180 -11752 0 c 2+1 --> break c (-b^{12, 15}_2 ∧ b^{12, 15}_1 ∧ -b^{12, 15}_0 ∧ p_180) -> break c in CNF: c b^{12, 15}_2 ∨ -b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ -p_180 ∨ break c in DIMACS: 11747 -11748 11749 -180 1162 0 c 2-1 --> 1 c (-b^{12, 15}_2 ∧ b^{12, 15}_1 ∧ -b^{12, 15}_0 ∧ -p_180) -> (-b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ b^{12, 16}_0) c in CNF: c b^{12, 15}_2 ∨ -b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ p_180 ∨ -b^{12, 16}_2 c b^{12, 15}_2 ∨ -b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ p_180 ∨ -b^{12, 16}_1 c b^{12, 15}_2 ∨ -b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ p_180 ∨ b^{12, 16}_0 c in DIMACS: 11747 -11748 11749 180 -11750 0 11747 -11748 11749 180 -11751 0 11747 -11748 11749 180 11752 0 c 1-1 --> 0 c (-b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ b^{12, 15}_0 ∧ -p_180) -> (-b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ -b^{12, 16}_0) c in CNF: c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ p_180 ∨ -b^{12, 16}_2 c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ p_180 ∨ -b^{12, 16}_1 c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ p_180 ∨ -b^{12, 16}_0 c in DIMACS: 11747 11748 -11749 180 -11750 0 11747 11748 -11749 180 -11751 0 11747 11748 -11749 180 -11752 0 c 0-1 --> -1 c (-b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ -b^{12, 15}_0 ∧ -p_180) -> ( b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ b^{12, 16}_0) c in CNF: c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ p_180 ∨ b^{12, 16}_2 c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ p_180 ∨ -b^{12, 16}_1 c b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ p_180 ∨ b^{12, 16}_0 c in DIMACS: 11747 11748 11749 180 11750 0 11747 11748 11749 180 -11751 0 11747 11748 11749 180 11752 0 c -1-1 --> -2 c ( b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ b^{12, 15}_0 ∧ -p_180) -> ( b^{12, 16}_2 ∧ b^{12, 16}_1 ∧ -b^{12, 16}_0) c in CNF: c -b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ p_180 ∨ b^{12, 16}_2 c -b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ p_180 ∨ b^{12, 16}_1 c -b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ p_180 ∨ -b^{12, 16}_0 c in DIMACS: -11747 11748 -11749 180 11750 0 -11747 11748 -11749 180 11751 0 -11747 11748 -11749 180 -11752 0 c -2-1 --> break c ( b^{12, 15}_2 ∧ b^{12, 15}_1 ∧ -b^{12, 15}_0 ∧ -p_180) -> break c in CNF: c -b^{12, 15}_2 ∨ -b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ p_180 ∨ break c in DIMACS: -11747 -11748 11749 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 15}_2 ∧ -b^{12, 15}_1 ∧ -b^{12, 15}_0 ∧ true) c in CNF: c -b^{12, 15}_2 ∨ b^{12, 15}_1 ∨ b^{12, 15}_0 ∨ false c in DIMACS: -11747 11748 11749 0 c 3 does not represent an automaton state. c -(-b^{12, 15}_2 ∧ b^{12, 15}_1 ∧ b^{12, 15}_0 ∧ true) c in CNF: c b^{12, 15}_2 ∨ -b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ false c in DIMACS: 11747 -11748 -11749 0 c -3 does not represent an automaton state. c -( b^{12, 15}_2 ∧ b^{12, 15}_1 ∧ b^{12, 15}_0 ∧ true) c in CNF: c -b^{12, 15}_2 ∨ -b^{12, 15}_1 ∨ -b^{12, 15}_0 ∨ false c in DIMACS: -11747 -11748 -11749 0 c i = 16 c -2+1 --> -1 c ( b^{12, 16}_2 ∧ b^{12, 16}_1 ∧ -b^{12, 16}_0 ∧ p_192) -> ( b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ b^{12, 17}_0) c in CNF: c -b^{12, 16}_2 ∨ -b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ -p_192 ∨ b^{12, 17}_2 c -b^{12, 16}_2 ∨ -b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ -p_192 ∨ -b^{12, 17}_1 c -b^{12, 16}_2 ∨ -b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ -p_192 ∨ b^{12, 17}_0 c in DIMACS: -11750 -11751 11752 -192 11753 0 -11750 -11751 11752 -192 -11754 0 -11750 -11751 11752 -192 11755 0 c -1+1 --> 0 c ( b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ b^{12, 16}_0 ∧ p_192) -> (-b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ -b^{12, 17}_0) c in CNF: c -b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ -p_192 ∨ -b^{12, 17}_2 c -b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ -p_192 ∨ -b^{12, 17}_1 c -b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ -p_192 ∨ -b^{12, 17}_0 c in DIMACS: -11750 11751 -11752 -192 -11753 0 -11750 11751 -11752 -192 -11754 0 -11750 11751 -11752 -192 -11755 0 c 0+1 --> 1 c (-b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ -b^{12, 16}_0 ∧ p_192) -> (-b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ b^{12, 17}_0) c in CNF: c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ -p_192 ∨ -b^{12, 17}_2 c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ -p_192 ∨ -b^{12, 17}_1 c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ -p_192 ∨ b^{12, 17}_0 c in DIMACS: 11750 11751 11752 -192 -11753 0 11750 11751 11752 -192 -11754 0 11750 11751 11752 -192 11755 0 c 1+1 --> 2 c (-b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ b^{12, 16}_0 ∧ p_192) -> (-b^{12, 17}_2 ∧ b^{12, 17}_1 ∧ -b^{12, 17}_0) c in CNF: c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ -p_192 ∨ -b^{12, 17}_2 c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ -p_192 ∨ b^{12, 17}_1 c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ -p_192 ∨ -b^{12, 17}_0 c in DIMACS: 11750 11751 -11752 -192 -11753 0 11750 11751 -11752 -192 11754 0 11750 11751 -11752 -192 -11755 0 c 2+1 --> break c (-b^{12, 16}_2 ∧ b^{12, 16}_1 ∧ -b^{12, 16}_0 ∧ p_192) -> break c in CNF: c b^{12, 16}_2 ∨ -b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ -p_192 ∨ break c in DIMACS: 11750 -11751 11752 -192 1162 0 c 2-1 --> 1 c (-b^{12, 16}_2 ∧ b^{12, 16}_1 ∧ -b^{12, 16}_0 ∧ -p_192) -> (-b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ b^{12, 17}_0) c in CNF: c b^{12, 16}_2 ∨ -b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ p_192 ∨ -b^{12, 17}_2 c b^{12, 16}_2 ∨ -b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ p_192 ∨ -b^{12, 17}_1 c b^{12, 16}_2 ∨ -b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ p_192 ∨ b^{12, 17}_0 c in DIMACS: 11750 -11751 11752 192 -11753 0 11750 -11751 11752 192 -11754 0 11750 -11751 11752 192 11755 0 c 1-1 --> 0 c (-b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ b^{12, 16}_0 ∧ -p_192) -> (-b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ -b^{12, 17}_0) c in CNF: c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ p_192 ∨ -b^{12, 17}_2 c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ p_192 ∨ -b^{12, 17}_1 c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ p_192 ∨ -b^{12, 17}_0 c in DIMACS: 11750 11751 -11752 192 -11753 0 11750 11751 -11752 192 -11754 0 11750 11751 -11752 192 -11755 0 c 0-1 --> -1 c (-b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ -b^{12, 16}_0 ∧ -p_192) -> ( b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ b^{12, 17}_0) c in CNF: c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ p_192 ∨ b^{12, 17}_2 c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ p_192 ∨ -b^{12, 17}_1 c b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ p_192 ∨ b^{12, 17}_0 c in DIMACS: 11750 11751 11752 192 11753 0 11750 11751 11752 192 -11754 0 11750 11751 11752 192 11755 0 c -1-1 --> -2 c ( b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ b^{12, 16}_0 ∧ -p_192) -> ( b^{12, 17}_2 ∧ b^{12, 17}_1 ∧ -b^{12, 17}_0) c in CNF: c -b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ p_192 ∨ b^{12, 17}_2 c -b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ p_192 ∨ b^{12, 17}_1 c -b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ p_192 ∨ -b^{12, 17}_0 c in DIMACS: -11750 11751 -11752 192 11753 0 -11750 11751 -11752 192 11754 0 -11750 11751 -11752 192 -11755 0 c -2-1 --> break c ( b^{12, 16}_2 ∧ b^{12, 16}_1 ∧ -b^{12, 16}_0 ∧ -p_192) -> break c in CNF: c -b^{12, 16}_2 ∨ -b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ p_192 ∨ break c in DIMACS: -11750 -11751 11752 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 16}_2 ∧ -b^{12, 16}_1 ∧ -b^{12, 16}_0 ∧ true) c in CNF: c -b^{12, 16}_2 ∨ b^{12, 16}_1 ∨ b^{12, 16}_0 ∨ false c in DIMACS: -11750 11751 11752 0 c 3 does not represent an automaton state. c -(-b^{12, 16}_2 ∧ b^{12, 16}_1 ∧ b^{12, 16}_0 ∧ true) c in CNF: c b^{12, 16}_2 ∨ -b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ false c in DIMACS: 11750 -11751 -11752 0 c -3 does not represent an automaton state. c -( b^{12, 16}_2 ∧ b^{12, 16}_1 ∧ b^{12, 16}_0 ∧ true) c in CNF: c -b^{12, 16}_2 ∨ -b^{12, 16}_1 ∨ -b^{12, 16}_0 ∨ false c in DIMACS: -11750 -11751 -11752 0 c i = 17 c -2+1 --> -1 c ( b^{12, 17}_2 ∧ b^{12, 17}_1 ∧ -b^{12, 17}_0 ∧ p_204) -> ( b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ b^{12, 18}_0) c in CNF: c -b^{12, 17}_2 ∨ -b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ -p_204 ∨ b^{12, 18}_2 c -b^{12, 17}_2 ∨ -b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ -p_204 ∨ -b^{12, 18}_1 c -b^{12, 17}_2 ∨ -b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ -p_204 ∨ b^{12, 18}_0 c in DIMACS: -11753 -11754 11755 -204 11756 0 -11753 -11754 11755 -204 -11757 0 -11753 -11754 11755 -204 11758 0 c -1+1 --> 0 c ( b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ b^{12, 17}_0 ∧ p_204) -> (-b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ -b^{12, 18}_0) c in CNF: c -b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ -p_204 ∨ -b^{12, 18}_2 c -b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ -p_204 ∨ -b^{12, 18}_1 c -b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ -p_204 ∨ -b^{12, 18}_0 c in DIMACS: -11753 11754 -11755 -204 -11756 0 -11753 11754 -11755 -204 -11757 0 -11753 11754 -11755 -204 -11758 0 c 0+1 --> 1 c (-b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ -b^{12, 17}_0 ∧ p_204) -> (-b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ b^{12, 18}_0) c in CNF: c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ -p_204 ∨ -b^{12, 18}_2 c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ -p_204 ∨ -b^{12, 18}_1 c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ -p_204 ∨ b^{12, 18}_0 c in DIMACS: 11753 11754 11755 -204 -11756 0 11753 11754 11755 -204 -11757 0 11753 11754 11755 -204 11758 0 c 1+1 --> 2 c (-b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ b^{12, 17}_0 ∧ p_204) -> (-b^{12, 18}_2 ∧ b^{12, 18}_1 ∧ -b^{12, 18}_0) c in CNF: c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ -p_204 ∨ -b^{12, 18}_2 c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ -p_204 ∨ b^{12, 18}_1 c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ -p_204 ∨ -b^{12, 18}_0 c in DIMACS: 11753 11754 -11755 -204 -11756 0 11753 11754 -11755 -204 11757 0 11753 11754 -11755 -204 -11758 0 c 2+1 --> break c (-b^{12, 17}_2 ∧ b^{12, 17}_1 ∧ -b^{12, 17}_0 ∧ p_204) -> break c in CNF: c b^{12, 17}_2 ∨ -b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ -p_204 ∨ break c in DIMACS: 11753 -11754 11755 -204 1162 0 c 2-1 --> 1 c (-b^{12, 17}_2 ∧ b^{12, 17}_1 ∧ -b^{12, 17}_0 ∧ -p_204) -> (-b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ b^{12, 18}_0) c in CNF: c b^{12, 17}_2 ∨ -b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ p_204 ∨ -b^{12, 18}_2 c b^{12, 17}_2 ∨ -b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ p_204 ∨ -b^{12, 18}_1 c b^{12, 17}_2 ∨ -b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ p_204 ∨ b^{12, 18}_0 c in DIMACS: 11753 -11754 11755 204 -11756 0 11753 -11754 11755 204 -11757 0 11753 -11754 11755 204 11758 0 c 1-1 --> 0 c (-b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ b^{12, 17}_0 ∧ -p_204) -> (-b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ -b^{12, 18}_0) c in CNF: c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ p_204 ∨ -b^{12, 18}_2 c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ p_204 ∨ -b^{12, 18}_1 c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ p_204 ∨ -b^{12, 18}_0 c in DIMACS: 11753 11754 -11755 204 -11756 0 11753 11754 -11755 204 -11757 0 11753 11754 -11755 204 -11758 0 c 0-1 --> -1 c (-b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ -b^{12, 17}_0 ∧ -p_204) -> ( b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ b^{12, 18}_0) c in CNF: c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ p_204 ∨ b^{12, 18}_2 c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ p_204 ∨ -b^{12, 18}_1 c b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ p_204 ∨ b^{12, 18}_0 c in DIMACS: 11753 11754 11755 204 11756 0 11753 11754 11755 204 -11757 0 11753 11754 11755 204 11758 0 c -1-1 --> -2 c ( b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ b^{12, 17}_0 ∧ -p_204) -> ( b^{12, 18}_2 ∧ b^{12, 18}_1 ∧ -b^{12, 18}_0) c in CNF: c -b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ p_204 ∨ b^{12, 18}_2 c -b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ p_204 ∨ b^{12, 18}_1 c -b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ p_204 ∨ -b^{12, 18}_0 c in DIMACS: -11753 11754 -11755 204 11756 0 -11753 11754 -11755 204 11757 0 -11753 11754 -11755 204 -11758 0 c -2-1 --> break c ( b^{12, 17}_2 ∧ b^{12, 17}_1 ∧ -b^{12, 17}_0 ∧ -p_204) -> break c in CNF: c -b^{12, 17}_2 ∨ -b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ p_204 ∨ break c in DIMACS: -11753 -11754 11755 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 17}_2 ∧ -b^{12, 17}_1 ∧ -b^{12, 17}_0 ∧ true) c in CNF: c -b^{12, 17}_2 ∨ b^{12, 17}_1 ∨ b^{12, 17}_0 ∨ false c in DIMACS: -11753 11754 11755 0 c 3 does not represent an automaton state. c -(-b^{12, 17}_2 ∧ b^{12, 17}_1 ∧ b^{12, 17}_0 ∧ true) c in CNF: c b^{12, 17}_2 ∨ -b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ false c in DIMACS: 11753 -11754 -11755 0 c -3 does not represent an automaton state. c -( b^{12, 17}_2 ∧ b^{12, 17}_1 ∧ b^{12, 17}_0 ∧ true) c in CNF: c -b^{12, 17}_2 ∨ -b^{12, 17}_1 ∨ -b^{12, 17}_0 ∨ false c in DIMACS: -11753 -11754 -11755 0 c i = 18 c -2+1 --> -1 c ( b^{12, 18}_2 ∧ b^{12, 18}_1 ∧ -b^{12, 18}_0 ∧ p_216) -> ( b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ b^{12, 19}_0) c in CNF: c -b^{12, 18}_2 ∨ -b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ -p_216 ∨ b^{12, 19}_2 c -b^{12, 18}_2 ∨ -b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ -p_216 ∨ -b^{12, 19}_1 c -b^{12, 18}_2 ∨ -b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ -p_216 ∨ b^{12, 19}_0 c in DIMACS: -11756 -11757 11758 -216 11759 0 -11756 -11757 11758 -216 -11760 0 -11756 -11757 11758 -216 11761 0 c -1+1 --> 0 c ( b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ b^{12, 18}_0 ∧ p_216) -> (-b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ -b^{12, 19}_0) c in CNF: c -b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ -p_216 ∨ -b^{12, 19}_2 c -b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ -p_216 ∨ -b^{12, 19}_1 c -b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ -p_216 ∨ -b^{12, 19}_0 c in DIMACS: -11756 11757 -11758 -216 -11759 0 -11756 11757 -11758 -216 -11760 0 -11756 11757 -11758 -216 -11761 0 c 0+1 --> 1 c (-b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ -b^{12, 18}_0 ∧ p_216) -> (-b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ b^{12, 19}_0) c in CNF: c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ -p_216 ∨ -b^{12, 19}_2 c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ -p_216 ∨ -b^{12, 19}_1 c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ -p_216 ∨ b^{12, 19}_0 c in DIMACS: 11756 11757 11758 -216 -11759 0 11756 11757 11758 -216 -11760 0 11756 11757 11758 -216 11761 0 c 1+1 --> 2 c (-b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ b^{12, 18}_0 ∧ p_216) -> (-b^{12, 19}_2 ∧ b^{12, 19}_1 ∧ -b^{12, 19}_0) c in CNF: c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ -p_216 ∨ -b^{12, 19}_2 c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ -p_216 ∨ b^{12, 19}_1 c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ -p_216 ∨ -b^{12, 19}_0 c in DIMACS: 11756 11757 -11758 -216 -11759 0 11756 11757 -11758 -216 11760 0 11756 11757 -11758 -216 -11761 0 c 2+1 --> break c (-b^{12, 18}_2 ∧ b^{12, 18}_1 ∧ -b^{12, 18}_0 ∧ p_216) -> break c in CNF: c b^{12, 18}_2 ∨ -b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ -p_216 ∨ break c in DIMACS: 11756 -11757 11758 -216 1162 0 c 2-1 --> 1 c (-b^{12, 18}_2 ∧ b^{12, 18}_1 ∧ -b^{12, 18}_0 ∧ -p_216) -> (-b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ b^{12, 19}_0) c in CNF: c b^{12, 18}_2 ∨ -b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ p_216 ∨ -b^{12, 19}_2 c b^{12, 18}_2 ∨ -b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ p_216 ∨ -b^{12, 19}_1 c b^{12, 18}_2 ∨ -b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ p_216 ∨ b^{12, 19}_0 c in DIMACS: 11756 -11757 11758 216 -11759 0 11756 -11757 11758 216 -11760 0 11756 -11757 11758 216 11761 0 c 1-1 --> 0 c (-b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ b^{12, 18}_0 ∧ -p_216) -> (-b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ -b^{12, 19}_0) c in CNF: c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ p_216 ∨ -b^{12, 19}_2 c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ p_216 ∨ -b^{12, 19}_1 c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ p_216 ∨ -b^{12, 19}_0 c in DIMACS: 11756 11757 -11758 216 -11759 0 11756 11757 -11758 216 -11760 0 11756 11757 -11758 216 -11761 0 c 0-1 --> -1 c (-b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ -b^{12, 18}_0 ∧ -p_216) -> ( b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ b^{12, 19}_0) c in CNF: c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ p_216 ∨ b^{12, 19}_2 c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ p_216 ∨ -b^{12, 19}_1 c b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ p_216 ∨ b^{12, 19}_0 c in DIMACS: 11756 11757 11758 216 11759 0 11756 11757 11758 216 -11760 0 11756 11757 11758 216 11761 0 c -1-1 --> -2 c ( b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ b^{12, 18}_0 ∧ -p_216) -> ( b^{12, 19}_2 ∧ b^{12, 19}_1 ∧ -b^{12, 19}_0) c in CNF: c -b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ p_216 ∨ b^{12, 19}_2 c -b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ p_216 ∨ b^{12, 19}_1 c -b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ p_216 ∨ -b^{12, 19}_0 c in DIMACS: -11756 11757 -11758 216 11759 0 -11756 11757 -11758 216 11760 0 -11756 11757 -11758 216 -11761 0 c -2-1 --> break c ( b^{12, 18}_2 ∧ b^{12, 18}_1 ∧ -b^{12, 18}_0 ∧ -p_216) -> break c in CNF: c -b^{12, 18}_2 ∨ -b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ p_216 ∨ break c in DIMACS: -11756 -11757 11758 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 18}_2 ∧ -b^{12, 18}_1 ∧ -b^{12, 18}_0 ∧ true) c in CNF: c -b^{12, 18}_2 ∨ b^{12, 18}_1 ∨ b^{12, 18}_0 ∨ false c in DIMACS: -11756 11757 11758 0 c 3 does not represent an automaton state. c -(-b^{12, 18}_2 ∧ b^{12, 18}_1 ∧ b^{12, 18}_0 ∧ true) c in CNF: c b^{12, 18}_2 ∨ -b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ false c in DIMACS: 11756 -11757 -11758 0 c -3 does not represent an automaton state. c -( b^{12, 18}_2 ∧ b^{12, 18}_1 ∧ b^{12, 18}_0 ∧ true) c in CNF: c -b^{12, 18}_2 ∨ -b^{12, 18}_1 ∨ -b^{12, 18}_0 ∨ false c in DIMACS: -11756 -11757 -11758 0 c i = 19 c -2+1 --> -1 c ( b^{12, 19}_2 ∧ b^{12, 19}_1 ∧ -b^{12, 19}_0 ∧ p_228) -> ( b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ b^{12, 20}_0) c in CNF: c -b^{12, 19}_2 ∨ -b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ -p_228 ∨ b^{12, 20}_2 c -b^{12, 19}_2 ∨ -b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ -p_228 ∨ -b^{12, 20}_1 c -b^{12, 19}_2 ∨ -b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ -p_228 ∨ b^{12, 20}_0 c in DIMACS: -11759 -11760 11761 -228 11762 0 -11759 -11760 11761 -228 -11763 0 -11759 -11760 11761 -228 11764 0 c -1+1 --> 0 c ( b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ b^{12, 19}_0 ∧ p_228) -> (-b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ -b^{12, 20}_0) c in CNF: c -b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ -p_228 ∨ -b^{12, 20}_2 c -b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ -p_228 ∨ -b^{12, 20}_1 c -b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ -p_228 ∨ -b^{12, 20}_0 c in DIMACS: -11759 11760 -11761 -228 -11762 0 -11759 11760 -11761 -228 -11763 0 -11759 11760 -11761 -228 -11764 0 c 0+1 --> 1 c (-b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ -b^{12, 19}_0 ∧ p_228) -> (-b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ b^{12, 20}_0) c in CNF: c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ -p_228 ∨ -b^{12, 20}_2 c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ -p_228 ∨ -b^{12, 20}_1 c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ -p_228 ∨ b^{12, 20}_0 c in DIMACS: 11759 11760 11761 -228 -11762 0 11759 11760 11761 -228 -11763 0 11759 11760 11761 -228 11764 0 c 1+1 --> 2 c (-b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ b^{12, 19}_0 ∧ p_228) -> (-b^{12, 20}_2 ∧ b^{12, 20}_1 ∧ -b^{12, 20}_0) c in CNF: c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ -p_228 ∨ -b^{12, 20}_2 c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ -p_228 ∨ b^{12, 20}_1 c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ -p_228 ∨ -b^{12, 20}_0 c in DIMACS: 11759 11760 -11761 -228 -11762 0 11759 11760 -11761 -228 11763 0 11759 11760 -11761 -228 -11764 0 c 2+1 --> break c (-b^{12, 19}_2 ∧ b^{12, 19}_1 ∧ -b^{12, 19}_0 ∧ p_228) -> break c in CNF: c b^{12, 19}_2 ∨ -b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ -p_228 ∨ break c in DIMACS: 11759 -11760 11761 -228 1162 0 c 2-1 --> 1 c (-b^{12, 19}_2 ∧ b^{12, 19}_1 ∧ -b^{12, 19}_0 ∧ -p_228) -> (-b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ b^{12, 20}_0) c in CNF: c b^{12, 19}_2 ∨ -b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ p_228 ∨ -b^{12, 20}_2 c b^{12, 19}_2 ∨ -b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ p_228 ∨ -b^{12, 20}_1 c b^{12, 19}_2 ∨ -b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ p_228 ∨ b^{12, 20}_0 c in DIMACS: 11759 -11760 11761 228 -11762 0 11759 -11760 11761 228 -11763 0 11759 -11760 11761 228 11764 0 c 1-1 --> 0 c (-b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ b^{12, 19}_0 ∧ -p_228) -> (-b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ -b^{12, 20}_0) c in CNF: c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ p_228 ∨ -b^{12, 20}_2 c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ p_228 ∨ -b^{12, 20}_1 c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ p_228 ∨ -b^{12, 20}_0 c in DIMACS: 11759 11760 -11761 228 -11762 0 11759 11760 -11761 228 -11763 0 11759 11760 -11761 228 -11764 0 c 0-1 --> -1 c (-b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ -b^{12, 19}_0 ∧ -p_228) -> ( b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ b^{12, 20}_0) c in CNF: c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ p_228 ∨ b^{12, 20}_2 c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ p_228 ∨ -b^{12, 20}_1 c b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ p_228 ∨ b^{12, 20}_0 c in DIMACS: 11759 11760 11761 228 11762 0 11759 11760 11761 228 -11763 0 11759 11760 11761 228 11764 0 c -1-1 --> -2 c ( b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ b^{12, 19}_0 ∧ -p_228) -> ( b^{12, 20}_2 ∧ b^{12, 20}_1 ∧ -b^{12, 20}_0) c in CNF: c -b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ p_228 ∨ b^{12, 20}_2 c -b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ p_228 ∨ b^{12, 20}_1 c -b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ p_228 ∨ -b^{12, 20}_0 c in DIMACS: -11759 11760 -11761 228 11762 0 -11759 11760 -11761 228 11763 0 -11759 11760 -11761 228 -11764 0 c -2-1 --> break c ( b^{12, 19}_2 ∧ b^{12, 19}_1 ∧ -b^{12, 19}_0 ∧ -p_228) -> break c in CNF: c -b^{12, 19}_2 ∨ -b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ p_228 ∨ break c in DIMACS: -11759 -11760 11761 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 19}_2 ∧ -b^{12, 19}_1 ∧ -b^{12, 19}_0 ∧ true) c in CNF: c -b^{12, 19}_2 ∨ b^{12, 19}_1 ∨ b^{12, 19}_0 ∨ false c in DIMACS: -11759 11760 11761 0 c 3 does not represent an automaton state. c -(-b^{12, 19}_2 ∧ b^{12, 19}_1 ∧ b^{12, 19}_0 ∧ true) c in CNF: c b^{12, 19}_2 ∨ -b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ false c in DIMACS: 11759 -11760 -11761 0 c -3 does not represent an automaton state. c -( b^{12, 19}_2 ∧ b^{12, 19}_1 ∧ b^{12, 19}_0 ∧ true) c in CNF: c -b^{12, 19}_2 ∨ -b^{12, 19}_1 ∨ -b^{12, 19}_0 ∨ false c in DIMACS: -11759 -11760 -11761 0 c i = 20 c -2+1 --> -1 c ( b^{12, 20}_2 ∧ b^{12, 20}_1 ∧ -b^{12, 20}_0 ∧ p_240) -> ( b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ b^{12, 21}_0) c in CNF: c -b^{12, 20}_2 ∨ -b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ -p_240 ∨ b^{12, 21}_2 c -b^{12, 20}_2 ∨ -b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ -p_240 ∨ -b^{12, 21}_1 c -b^{12, 20}_2 ∨ -b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ -p_240 ∨ b^{12, 21}_0 c in DIMACS: -11762 -11763 11764 -240 11765 0 -11762 -11763 11764 -240 -11766 0 -11762 -11763 11764 -240 11767 0 c -1+1 --> 0 c ( b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ b^{12, 20}_0 ∧ p_240) -> (-b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ -b^{12, 21}_0) c in CNF: c -b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ -p_240 ∨ -b^{12, 21}_2 c -b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ -p_240 ∨ -b^{12, 21}_1 c -b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ -p_240 ∨ -b^{12, 21}_0 c in DIMACS: -11762 11763 -11764 -240 -11765 0 -11762 11763 -11764 -240 -11766 0 -11762 11763 -11764 -240 -11767 0 c 0+1 --> 1 c (-b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ -b^{12, 20}_0 ∧ p_240) -> (-b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ b^{12, 21}_0) c in CNF: c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ -p_240 ∨ -b^{12, 21}_2 c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ -p_240 ∨ -b^{12, 21}_1 c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ -p_240 ∨ b^{12, 21}_0 c in DIMACS: 11762 11763 11764 -240 -11765 0 11762 11763 11764 -240 -11766 0 11762 11763 11764 -240 11767 0 c 1+1 --> 2 c (-b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ b^{12, 20}_0 ∧ p_240) -> (-b^{12, 21}_2 ∧ b^{12, 21}_1 ∧ -b^{12, 21}_0) c in CNF: c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ -p_240 ∨ -b^{12, 21}_2 c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ -p_240 ∨ b^{12, 21}_1 c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ -p_240 ∨ -b^{12, 21}_0 c in DIMACS: 11762 11763 -11764 -240 -11765 0 11762 11763 -11764 -240 11766 0 11762 11763 -11764 -240 -11767 0 c 2+1 --> break c (-b^{12, 20}_2 ∧ b^{12, 20}_1 ∧ -b^{12, 20}_0 ∧ p_240) -> break c in CNF: c b^{12, 20}_2 ∨ -b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ -p_240 ∨ break c in DIMACS: 11762 -11763 11764 -240 1162 0 c 2-1 --> 1 c (-b^{12, 20}_2 ∧ b^{12, 20}_1 ∧ -b^{12, 20}_0 ∧ -p_240) -> (-b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ b^{12, 21}_0) c in CNF: c b^{12, 20}_2 ∨ -b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ p_240 ∨ -b^{12, 21}_2 c b^{12, 20}_2 ∨ -b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ p_240 ∨ -b^{12, 21}_1 c b^{12, 20}_2 ∨ -b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ p_240 ∨ b^{12, 21}_0 c in DIMACS: 11762 -11763 11764 240 -11765 0 11762 -11763 11764 240 -11766 0 11762 -11763 11764 240 11767 0 c 1-1 --> 0 c (-b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ b^{12, 20}_0 ∧ -p_240) -> (-b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ -b^{12, 21}_0) c in CNF: c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ p_240 ∨ -b^{12, 21}_2 c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ p_240 ∨ -b^{12, 21}_1 c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ p_240 ∨ -b^{12, 21}_0 c in DIMACS: 11762 11763 -11764 240 -11765 0 11762 11763 -11764 240 -11766 0 11762 11763 -11764 240 -11767 0 c 0-1 --> -1 c (-b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ -b^{12, 20}_0 ∧ -p_240) -> ( b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ b^{12, 21}_0) c in CNF: c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ p_240 ∨ b^{12, 21}_2 c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ p_240 ∨ -b^{12, 21}_1 c b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ p_240 ∨ b^{12, 21}_0 c in DIMACS: 11762 11763 11764 240 11765 0 11762 11763 11764 240 -11766 0 11762 11763 11764 240 11767 0 c -1-1 --> -2 c ( b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ b^{12, 20}_0 ∧ -p_240) -> ( b^{12, 21}_2 ∧ b^{12, 21}_1 ∧ -b^{12, 21}_0) c in CNF: c -b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ p_240 ∨ b^{12, 21}_2 c -b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ p_240 ∨ b^{12, 21}_1 c -b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ p_240 ∨ -b^{12, 21}_0 c in DIMACS: -11762 11763 -11764 240 11765 0 -11762 11763 -11764 240 11766 0 -11762 11763 -11764 240 -11767 0 c -2-1 --> break c ( b^{12, 20}_2 ∧ b^{12, 20}_1 ∧ -b^{12, 20}_0 ∧ -p_240) -> break c in CNF: c -b^{12, 20}_2 ∨ -b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ p_240 ∨ break c in DIMACS: -11762 -11763 11764 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 20}_2 ∧ -b^{12, 20}_1 ∧ -b^{12, 20}_0 ∧ true) c in CNF: c -b^{12, 20}_2 ∨ b^{12, 20}_1 ∨ b^{12, 20}_0 ∨ false c in DIMACS: -11762 11763 11764 0 c 3 does not represent an automaton state. c -(-b^{12, 20}_2 ∧ b^{12, 20}_1 ∧ b^{12, 20}_0 ∧ true) c in CNF: c b^{12, 20}_2 ∨ -b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ false c in DIMACS: 11762 -11763 -11764 0 c -3 does not represent an automaton state. c -( b^{12, 20}_2 ∧ b^{12, 20}_1 ∧ b^{12, 20}_0 ∧ true) c in CNF: c -b^{12, 20}_2 ∨ -b^{12, 20}_1 ∨ -b^{12, 20}_0 ∨ false c in DIMACS: -11762 -11763 -11764 0 c i = 21 c -2+1 --> -1 c ( b^{12, 21}_2 ∧ b^{12, 21}_1 ∧ -b^{12, 21}_0 ∧ p_252) -> ( b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ b^{12, 22}_0) c in CNF: c -b^{12, 21}_2 ∨ -b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ -p_252 ∨ b^{12, 22}_2 c -b^{12, 21}_2 ∨ -b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ -p_252 ∨ -b^{12, 22}_1 c -b^{12, 21}_2 ∨ -b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ -p_252 ∨ b^{12, 22}_0 c in DIMACS: -11765 -11766 11767 -252 11768 0 -11765 -11766 11767 -252 -11769 0 -11765 -11766 11767 -252 11770 0 c -1+1 --> 0 c ( b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ b^{12, 21}_0 ∧ p_252) -> (-b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ -b^{12, 22}_0) c in CNF: c -b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ -p_252 ∨ -b^{12, 22}_2 c -b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ -p_252 ∨ -b^{12, 22}_1 c -b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ -p_252 ∨ -b^{12, 22}_0 c in DIMACS: -11765 11766 -11767 -252 -11768 0 -11765 11766 -11767 -252 -11769 0 -11765 11766 -11767 -252 -11770 0 c 0+1 --> 1 c (-b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ -b^{12, 21}_0 ∧ p_252) -> (-b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ b^{12, 22}_0) c in CNF: c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ -p_252 ∨ -b^{12, 22}_2 c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ -p_252 ∨ -b^{12, 22}_1 c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ -p_252 ∨ b^{12, 22}_0 c in DIMACS: 11765 11766 11767 -252 -11768 0 11765 11766 11767 -252 -11769 0 11765 11766 11767 -252 11770 0 c 1+1 --> 2 c (-b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ b^{12, 21}_0 ∧ p_252) -> (-b^{12, 22}_2 ∧ b^{12, 22}_1 ∧ -b^{12, 22}_0) c in CNF: c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ -p_252 ∨ -b^{12, 22}_2 c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ -p_252 ∨ b^{12, 22}_1 c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ -p_252 ∨ -b^{12, 22}_0 c in DIMACS: 11765 11766 -11767 -252 -11768 0 11765 11766 -11767 -252 11769 0 11765 11766 -11767 -252 -11770 0 c 2+1 --> break c (-b^{12, 21}_2 ∧ b^{12, 21}_1 ∧ -b^{12, 21}_0 ∧ p_252) -> break c in CNF: c b^{12, 21}_2 ∨ -b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ -p_252 ∨ break c in DIMACS: 11765 -11766 11767 -252 1162 0 c 2-1 --> 1 c (-b^{12, 21}_2 ∧ b^{12, 21}_1 ∧ -b^{12, 21}_0 ∧ -p_252) -> (-b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ b^{12, 22}_0) c in CNF: c b^{12, 21}_2 ∨ -b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ p_252 ∨ -b^{12, 22}_2 c b^{12, 21}_2 ∨ -b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ p_252 ∨ -b^{12, 22}_1 c b^{12, 21}_2 ∨ -b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ p_252 ∨ b^{12, 22}_0 c in DIMACS: 11765 -11766 11767 252 -11768 0 11765 -11766 11767 252 -11769 0 11765 -11766 11767 252 11770 0 c 1-1 --> 0 c (-b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ b^{12, 21}_0 ∧ -p_252) -> (-b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ -b^{12, 22}_0) c in CNF: c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ p_252 ∨ -b^{12, 22}_2 c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ p_252 ∨ -b^{12, 22}_1 c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ p_252 ∨ -b^{12, 22}_0 c in DIMACS: 11765 11766 -11767 252 -11768 0 11765 11766 -11767 252 -11769 0 11765 11766 -11767 252 -11770 0 c 0-1 --> -1 c (-b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ -b^{12, 21}_0 ∧ -p_252) -> ( b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ b^{12, 22}_0) c in CNF: c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ p_252 ∨ b^{12, 22}_2 c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ p_252 ∨ -b^{12, 22}_1 c b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ p_252 ∨ b^{12, 22}_0 c in DIMACS: 11765 11766 11767 252 11768 0 11765 11766 11767 252 -11769 0 11765 11766 11767 252 11770 0 c -1-1 --> -2 c ( b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ b^{12, 21}_0 ∧ -p_252) -> ( b^{12, 22}_2 ∧ b^{12, 22}_1 ∧ -b^{12, 22}_0) c in CNF: c -b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ p_252 ∨ b^{12, 22}_2 c -b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ p_252 ∨ b^{12, 22}_1 c -b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ p_252 ∨ -b^{12, 22}_0 c in DIMACS: -11765 11766 -11767 252 11768 0 -11765 11766 -11767 252 11769 0 -11765 11766 -11767 252 -11770 0 c -2-1 --> break c ( b^{12, 21}_2 ∧ b^{12, 21}_1 ∧ -b^{12, 21}_0 ∧ -p_252) -> break c in CNF: c -b^{12, 21}_2 ∨ -b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ p_252 ∨ break c in DIMACS: -11765 -11766 11767 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 21}_2 ∧ -b^{12, 21}_1 ∧ -b^{12, 21}_0 ∧ true) c in CNF: c -b^{12, 21}_2 ∨ b^{12, 21}_1 ∨ b^{12, 21}_0 ∨ false c in DIMACS: -11765 11766 11767 0 c 3 does not represent an automaton state. c -(-b^{12, 21}_2 ∧ b^{12, 21}_1 ∧ b^{12, 21}_0 ∧ true) c in CNF: c b^{12, 21}_2 ∨ -b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ false c in DIMACS: 11765 -11766 -11767 0 c -3 does not represent an automaton state. c -( b^{12, 21}_2 ∧ b^{12, 21}_1 ∧ b^{12, 21}_0 ∧ true) c in CNF: c -b^{12, 21}_2 ∨ -b^{12, 21}_1 ∨ -b^{12, 21}_0 ∨ false c in DIMACS: -11765 -11766 -11767 0 c i = 22 c -2+1 --> -1 c ( b^{12, 22}_2 ∧ b^{12, 22}_1 ∧ -b^{12, 22}_0 ∧ p_264) -> ( b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ b^{12, 23}_0) c in CNF: c -b^{12, 22}_2 ∨ -b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ -p_264 ∨ b^{12, 23}_2 c -b^{12, 22}_2 ∨ -b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ -p_264 ∨ -b^{12, 23}_1 c -b^{12, 22}_2 ∨ -b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ -p_264 ∨ b^{12, 23}_0 c in DIMACS: -11768 -11769 11770 -264 11771 0 -11768 -11769 11770 -264 -11772 0 -11768 -11769 11770 -264 11773 0 c -1+1 --> 0 c ( b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ b^{12, 22}_0 ∧ p_264) -> (-b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ -b^{12, 23}_0) c in CNF: c -b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ -p_264 ∨ -b^{12, 23}_2 c -b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ -p_264 ∨ -b^{12, 23}_1 c -b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ -p_264 ∨ -b^{12, 23}_0 c in DIMACS: -11768 11769 -11770 -264 -11771 0 -11768 11769 -11770 -264 -11772 0 -11768 11769 -11770 -264 -11773 0 c 0+1 --> 1 c (-b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ -b^{12, 22}_0 ∧ p_264) -> (-b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ b^{12, 23}_0) c in CNF: c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ -p_264 ∨ -b^{12, 23}_2 c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ -p_264 ∨ -b^{12, 23}_1 c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ -p_264 ∨ b^{12, 23}_0 c in DIMACS: 11768 11769 11770 -264 -11771 0 11768 11769 11770 -264 -11772 0 11768 11769 11770 -264 11773 0 c 1+1 --> 2 c (-b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ b^{12, 22}_0 ∧ p_264) -> (-b^{12, 23}_2 ∧ b^{12, 23}_1 ∧ -b^{12, 23}_0) c in CNF: c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ -p_264 ∨ -b^{12, 23}_2 c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ -p_264 ∨ b^{12, 23}_1 c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ -p_264 ∨ -b^{12, 23}_0 c in DIMACS: 11768 11769 -11770 -264 -11771 0 11768 11769 -11770 -264 11772 0 11768 11769 -11770 -264 -11773 0 c 2+1 --> break c (-b^{12, 22}_2 ∧ b^{12, 22}_1 ∧ -b^{12, 22}_0 ∧ p_264) -> break c in CNF: c b^{12, 22}_2 ∨ -b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ -p_264 ∨ break c in DIMACS: 11768 -11769 11770 -264 1162 0 c 2-1 --> 1 c (-b^{12, 22}_2 ∧ b^{12, 22}_1 ∧ -b^{12, 22}_0 ∧ -p_264) -> (-b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ b^{12, 23}_0) c in CNF: c b^{12, 22}_2 ∨ -b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ p_264 ∨ -b^{12, 23}_2 c b^{12, 22}_2 ∨ -b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ p_264 ∨ -b^{12, 23}_1 c b^{12, 22}_2 ∨ -b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ p_264 ∨ b^{12, 23}_0 c in DIMACS: 11768 -11769 11770 264 -11771 0 11768 -11769 11770 264 -11772 0 11768 -11769 11770 264 11773 0 c 1-1 --> 0 c (-b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ b^{12, 22}_0 ∧ -p_264) -> (-b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ -b^{12, 23}_0) c in CNF: c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ p_264 ∨ -b^{12, 23}_2 c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ p_264 ∨ -b^{12, 23}_1 c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ p_264 ∨ -b^{12, 23}_0 c in DIMACS: 11768 11769 -11770 264 -11771 0 11768 11769 -11770 264 -11772 0 11768 11769 -11770 264 -11773 0 c 0-1 --> -1 c (-b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ -b^{12, 22}_0 ∧ -p_264) -> ( b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ b^{12, 23}_0) c in CNF: c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ p_264 ∨ b^{12, 23}_2 c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ p_264 ∨ -b^{12, 23}_1 c b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ p_264 ∨ b^{12, 23}_0 c in DIMACS: 11768 11769 11770 264 11771 0 11768 11769 11770 264 -11772 0 11768 11769 11770 264 11773 0 c -1-1 --> -2 c ( b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ b^{12, 22}_0 ∧ -p_264) -> ( b^{12, 23}_2 ∧ b^{12, 23}_1 ∧ -b^{12, 23}_0) c in CNF: c -b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ p_264 ∨ b^{12, 23}_2 c -b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ p_264 ∨ b^{12, 23}_1 c -b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ p_264 ∨ -b^{12, 23}_0 c in DIMACS: -11768 11769 -11770 264 11771 0 -11768 11769 -11770 264 11772 0 -11768 11769 -11770 264 -11773 0 c -2-1 --> break c ( b^{12, 22}_2 ∧ b^{12, 22}_1 ∧ -b^{12, 22}_0 ∧ -p_264) -> break c in CNF: c -b^{12, 22}_2 ∨ -b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ p_264 ∨ break c in DIMACS: -11768 -11769 11770 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 22}_2 ∧ -b^{12, 22}_1 ∧ -b^{12, 22}_0 ∧ true) c in CNF: c -b^{12, 22}_2 ∨ b^{12, 22}_1 ∨ b^{12, 22}_0 ∨ false c in DIMACS: -11768 11769 11770 0 c 3 does not represent an automaton state. c -(-b^{12, 22}_2 ∧ b^{12, 22}_1 ∧ b^{12, 22}_0 ∧ true) c in CNF: c b^{12, 22}_2 ∨ -b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ false c in DIMACS: 11768 -11769 -11770 0 c -3 does not represent an automaton state. c -( b^{12, 22}_2 ∧ b^{12, 22}_1 ∧ b^{12, 22}_0 ∧ true) c in CNF: c -b^{12, 22}_2 ∨ -b^{12, 22}_1 ∨ -b^{12, 22}_0 ∨ false c in DIMACS: -11768 -11769 -11770 0 c i = 23 c -2+1 --> -1 c ( b^{12, 23}_2 ∧ b^{12, 23}_1 ∧ -b^{12, 23}_0 ∧ p_276) -> ( b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ b^{12, 24}_0) c in CNF: c -b^{12, 23}_2 ∨ -b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ -p_276 ∨ b^{12, 24}_2 c -b^{12, 23}_2 ∨ -b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ -p_276 ∨ -b^{12, 24}_1 c -b^{12, 23}_2 ∨ -b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ -p_276 ∨ b^{12, 24}_0 c in DIMACS: -11771 -11772 11773 -276 11774 0 -11771 -11772 11773 -276 -11775 0 -11771 -11772 11773 -276 11776 0 c -1+1 --> 0 c ( b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ b^{12, 23}_0 ∧ p_276) -> (-b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ -b^{12, 24}_0) c in CNF: c -b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ -p_276 ∨ -b^{12, 24}_2 c -b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ -p_276 ∨ -b^{12, 24}_1 c -b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ -p_276 ∨ -b^{12, 24}_0 c in DIMACS: -11771 11772 -11773 -276 -11774 0 -11771 11772 -11773 -276 -11775 0 -11771 11772 -11773 -276 -11776 0 c 0+1 --> 1 c (-b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ -b^{12, 23}_0 ∧ p_276) -> (-b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ b^{12, 24}_0) c in CNF: c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ -p_276 ∨ -b^{12, 24}_2 c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ -p_276 ∨ -b^{12, 24}_1 c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ -p_276 ∨ b^{12, 24}_0 c in DIMACS: 11771 11772 11773 -276 -11774 0 11771 11772 11773 -276 -11775 0 11771 11772 11773 -276 11776 0 c 1+1 --> 2 c (-b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ b^{12, 23}_0 ∧ p_276) -> (-b^{12, 24}_2 ∧ b^{12, 24}_1 ∧ -b^{12, 24}_0) c in CNF: c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ -p_276 ∨ -b^{12, 24}_2 c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ -p_276 ∨ b^{12, 24}_1 c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ -p_276 ∨ -b^{12, 24}_0 c in DIMACS: 11771 11772 -11773 -276 -11774 0 11771 11772 -11773 -276 11775 0 11771 11772 -11773 -276 -11776 0 c 2+1 --> break c (-b^{12, 23}_2 ∧ b^{12, 23}_1 ∧ -b^{12, 23}_0 ∧ p_276) -> break c in CNF: c b^{12, 23}_2 ∨ -b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ -p_276 ∨ break c in DIMACS: 11771 -11772 11773 -276 1162 0 c 2-1 --> 1 c (-b^{12, 23}_2 ∧ b^{12, 23}_1 ∧ -b^{12, 23}_0 ∧ -p_276) -> (-b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ b^{12, 24}_0) c in CNF: c b^{12, 23}_2 ∨ -b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ p_276 ∨ -b^{12, 24}_2 c b^{12, 23}_2 ∨ -b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ p_276 ∨ -b^{12, 24}_1 c b^{12, 23}_2 ∨ -b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ p_276 ∨ b^{12, 24}_0 c in DIMACS: 11771 -11772 11773 276 -11774 0 11771 -11772 11773 276 -11775 0 11771 -11772 11773 276 11776 0 c 1-1 --> 0 c (-b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ b^{12, 23}_0 ∧ -p_276) -> (-b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ -b^{12, 24}_0) c in CNF: c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ p_276 ∨ -b^{12, 24}_2 c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ p_276 ∨ -b^{12, 24}_1 c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ p_276 ∨ -b^{12, 24}_0 c in DIMACS: 11771 11772 -11773 276 -11774 0 11771 11772 -11773 276 -11775 0 11771 11772 -11773 276 -11776 0 c 0-1 --> -1 c (-b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ -b^{12, 23}_0 ∧ -p_276) -> ( b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ b^{12, 24}_0) c in CNF: c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ p_276 ∨ b^{12, 24}_2 c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ p_276 ∨ -b^{12, 24}_1 c b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ p_276 ∨ b^{12, 24}_0 c in DIMACS: 11771 11772 11773 276 11774 0 11771 11772 11773 276 -11775 0 11771 11772 11773 276 11776 0 c -1-1 --> -2 c ( b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ b^{12, 23}_0 ∧ -p_276) -> ( b^{12, 24}_2 ∧ b^{12, 24}_1 ∧ -b^{12, 24}_0) c in CNF: c -b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ p_276 ∨ b^{12, 24}_2 c -b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ p_276 ∨ b^{12, 24}_1 c -b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ p_276 ∨ -b^{12, 24}_0 c in DIMACS: -11771 11772 -11773 276 11774 0 -11771 11772 -11773 276 11775 0 -11771 11772 -11773 276 -11776 0 c -2-1 --> break c ( b^{12, 23}_2 ∧ b^{12, 23}_1 ∧ -b^{12, 23}_0 ∧ -p_276) -> break c in CNF: c -b^{12, 23}_2 ∨ -b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ p_276 ∨ break c in DIMACS: -11771 -11772 11773 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 23}_2 ∧ -b^{12, 23}_1 ∧ -b^{12, 23}_0 ∧ true) c in CNF: c -b^{12, 23}_2 ∨ b^{12, 23}_1 ∨ b^{12, 23}_0 ∨ false c in DIMACS: -11771 11772 11773 0 c 3 does not represent an automaton state. c -(-b^{12, 23}_2 ∧ b^{12, 23}_1 ∧ b^{12, 23}_0 ∧ true) c in CNF: c b^{12, 23}_2 ∨ -b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ false c in DIMACS: 11771 -11772 -11773 0 c -3 does not represent an automaton state. c -( b^{12, 23}_2 ∧ b^{12, 23}_1 ∧ b^{12, 23}_0 ∧ true) c in CNF: c -b^{12, 23}_2 ∨ -b^{12, 23}_1 ∨ -b^{12, 23}_0 ∨ false c in DIMACS: -11771 -11772 -11773 0 c i = 24 c -2+1 --> -1 c ( b^{12, 24}_2 ∧ b^{12, 24}_1 ∧ -b^{12, 24}_0 ∧ p_288) -> ( b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ b^{12, 25}_0) c in CNF: c -b^{12, 24}_2 ∨ -b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ -p_288 ∨ b^{12, 25}_2 c -b^{12, 24}_2 ∨ -b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ -p_288 ∨ -b^{12, 25}_1 c -b^{12, 24}_2 ∨ -b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ -p_288 ∨ b^{12, 25}_0 c in DIMACS: -11774 -11775 11776 -288 11777 0 -11774 -11775 11776 -288 -11778 0 -11774 -11775 11776 -288 11779 0 c -1+1 --> 0 c ( b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ b^{12, 24}_0 ∧ p_288) -> (-b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ -b^{12, 25}_0) c in CNF: c -b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ -p_288 ∨ -b^{12, 25}_2 c -b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ -p_288 ∨ -b^{12, 25}_1 c -b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ -p_288 ∨ -b^{12, 25}_0 c in DIMACS: -11774 11775 -11776 -288 -11777 0 -11774 11775 -11776 -288 -11778 0 -11774 11775 -11776 -288 -11779 0 c 0+1 --> 1 c (-b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ -b^{12, 24}_0 ∧ p_288) -> (-b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ b^{12, 25}_0) c in CNF: c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ -p_288 ∨ -b^{12, 25}_2 c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ -p_288 ∨ -b^{12, 25}_1 c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ -p_288 ∨ b^{12, 25}_0 c in DIMACS: 11774 11775 11776 -288 -11777 0 11774 11775 11776 -288 -11778 0 11774 11775 11776 -288 11779 0 c 1+1 --> 2 c (-b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ b^{12, 24}_0 ∧ p_288) -> (-b^{12, 25}_2 ∧ b^{12, 25}_1 ∧ -b^{12, 25}_0) c in CNF: c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ -p_288 ∨ -b^{12, 25}_2 c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ -p_288 ∨ b^{12, 25}_1 c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ -p_288 ∨ -b^{12, 25}_0 c in DIMACS: 11774 11775 -11776 -288 -11777 0 11774 11775 -11776 -288 11778 0 11774 11775 -11776 -288 -11779 0 c 2+1 --> break c (-b^{12, 24}_2 ∧ b^{12, 24}_1 ∧ -b^{12, 24}_0 ∧ p_288) -> break c in CNF: c b^{12, 24}_2 ∨ -b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ -p_288 ∨ break c in DIMACS: 11774 -11775 11776 -288 1162 0 c 2-1 --> 1 c (-b^{12, 24}_2 ∧ b^{12, 24}_1 ∧ -b^{12, 24}_0 ∧ -p_288) -> (-b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ b^{12, 25}_0) c in CNF: c b^{12, 24}_2 ∨ -b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ p_288 ∨ -b^{12, 25}_2 c b^{12, 24}_2 ∨ -b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ p_288 ∨ -b^{12, 25}_1 c b^{12, 24}_2 ∨ -b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ p_288 ∨ b^{12, 25}_0 c in DIMACS: 11774 -11775 11776 288 -11777 0 11774 -11775 11776 288 -11778 0 11774 -11775 11776 288 11779 0 c 1-1 --> 0 c (-b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ b^{12, 24}_0 ∧ -p_288) -> (-b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ -b^{12, 25}_0) c in CNF: c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ p_288 ∨ -b^{12, 25}_2 c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ p_288 ∨ -b^{12, 25}_1 c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ p_288 ∨ -b^{12, 25}_0 c in DIMACS: 11774 11775 -11776 288 -11777 0 11774 11775 -11776 288 -11778 0 11774 11775 -11776 288 -11779 0 c 0-1 --> -1 c (-b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ -b^{12, 24}_0 ∧ -p_288) -> ( b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ b^{12, 25}_0) c in CNF: c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ p_288 ∨ b^{12, 25}_2 c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ p_288 ∨ -b^{12, 25}_1 c b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ p_288 ∨ b^{12, 25}_0 c in DIMACS: 11774 11775 11776 288 11777 0 11774 11775 11776 288 -11778 0 11774 11775 11776 288 11779 0 c -1-1 --> -2 c ( b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ b^{12, 24}_0 ∧ -p_288) -> ( b^{12, 25}_2 ∧ b^{12, 25}_1 ∧ -b^{12, 25}_0) c in CNF: c -b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ p_288 ∨ b^{12, 25}_2 c -b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ p_288 ∨ b^{12, 25}_1 c -b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ p_288 ∨ -b^{12, 25}_0 c in DIMACS: -11774 11775 -11776 288 11777 0 -11774 11775 -11776 288 11778 0 -11774 11775 -11776 288 -11779 0 c -2-1 --> break c ( b^{12, 24}_2 ∧ b^{12, 24}_1 ∧ -b^{12, 24}_0 ∧ -p_288) -> break c in CNF: c -b^{12, 24}_2 ∨ -b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ p_288 ∨ break c in DIMACS: -11774 -11775 11776 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 24}_2 ∧ -b^{12, 24}_1 ∧ -b^{12, 24}_0 ∧ true) c in CNF: c -b^{12, 24}_2 ∨ b^{12, 24}_1 ∨ b^{12, 24}_0 ∨ false c in DIMACS: -11774 11775 11776 0 c 3 does not represent an automaton state. c -(-b^{12, 24}_2 ∧ b^{12, 24}_1 ∧ b^{12, 24}_0 ∧ true) c in CNF: c b^{12, 24}_2 ∨ -b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ false c in DIMACS: 11774 -11775 -11776 0 c -3 does not represent an automaton state. c -( b^{12, 24}_2 ∧ b^{12, 24}_1 ∧ b^{12, 24}_0 ∧ true) c in CNF: c -b^{12, 24}_2 ∨ -b^{12, 24}_1 ∨ -b^{12, 24}_0 ∨ false c in DIMACS: -11774 -11775 -11776 0 c i = 25 c -2+1 --> -1 c ( b^{12, 25}_2 ∧ b^{12, 25}_1 ∧ -b^{12, 25}_0 ∧ p_300) -> ( b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ b^{12, 26}_0) c in CNF: c -b^{12, 25}_2 ∨ -b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ -p_300 ∨ b^{12, 26}_2 c -b^{12, 25}_2 ∨ -b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ -p_300 ∨ -b^{12, 26}_1 c -b^{12, 25}_2 ∨ -b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ -p_300 ∨ b^{12, 26}_0 c in DIMACS: -11777 -11778 11779 -300 11780 0 -11777 -11778 11779 -300 -11781 0 -11777 -11778 11779 -300 11782 0 c -1+1 --> 0 c ( b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ b^{12, 25}_0 ∧ p_300) -> (-b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ -b^{12, 26}_0) c in CNF: c -b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ -p_300 ∨ -b^{12, 26}_2 c -b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ -p_300 ∨ -b^{12, 26}_1 c -b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ -p_300 ∨ -b^{12, 26}_0 c in DIMACS: -11777 11778 -11779 -300 -11780 0 -11777 11778 -11779 -300 -11781 0 -11777 11778 -11779 -300 -11782 0 c 0+1 --> 1 c (-b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ -b^{12, 25}_0 ∧ p_300) -> (-b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ b^{12, 26}_0) c in CNF: c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ -p_300 ∨ -b^{12, 26}_2 c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ -p_300 ∨ -b^{12, 26}_1 c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ -p_300 ∨ b^{12, 26}_0 c in DIMACS: 11777 11778 11779 -300 -11780 0 11777 11778 11779 -300 -11781 0 11777 11778 11779 -300 11782 0 c 1+1 --> 2 c (-b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ b^{12, 25}_0 ∧ p_300) -> (-b^{12, 26}_2 ∧ b^{12, 26}_1 ∧ -b^{12, 26}_0) c in CNF: c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ -p_300 ∨ -b^{12, 26}_2 c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ -p_300 ∨ b^{12, 26}_1 c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ -p_300 ∨ -b^{12, 26}_0 c in DIMACS: 11777 11778 -11779 -300 -11780 0 11777 11778 -11779 -300 11781 0 11777 11778 -11779 -300 -11782 0 c 2+1 --> break c (-b^{12, 25}_2 ∧ b^{12, 25}_1 ∧ -b^{12, 25}_0 ∧ p_300) -> break c in CNF: c b^{12, 25}_2 ∨ -b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ -p_300 ∨ break c in DIMACS: 11777 -11778 11779 -300 1162 0 c 2-1 --> 1 c (-b^{12, 25}_2 ∧ b^{12, 25}_1 ∧ -b^{12, 25}_0 ∧ -p_300) -> (-b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ b^{12, 26}_0) c in CNF: c b^{12, 25}_2 ∨ -b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ p_300 ∨ -b^{12, 26}_2 c b^{12, 25}_2 ∨ -b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ p_300 ∨ -b^{12, 26}_1 c b^{12, 25}_2 ∨ -b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ p_300 ∨ b^{12, 26}_0 c in DIMACS: 11777 -11778 11779 300 -11780 0 11777 -11778 11779 300 -11781 0 11777 -11778 11779 300 11782 0 c 1-1 --> 0 c (-b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ b^{12, 25}_0 ∧ -p_300) -> (-b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ -b^{12, 26}_0) c in CNF: c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ p_300 ∨ -b^{12, 26}_2 c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ p_300 ∨ -b^{12, 26}_1 c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ p_300 ∨ -b^{12, 26}_0 c in DIMACS: 11777 11778 -11779 300 -11780 0 11777 11778 -11779 300 -11781 0 11777 11778 -11779 300 -11782 0 c 0-1 --> -1 c (-b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ -b^{12, 25}_0 ∧ -p_300) -> ( b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ b^{12, 26}_0) c in CNF: c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ p_300 ∨ b^{12, 26}_2 c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ p_300 ∨ -b^{12, 26}_1 c b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ p_300 ∨ b^{12, 26}_0 c in DIMACS: 11777 11778 11779 300 11780 0 11777 11778 11779 300 -11781 0 11777 11778 11779 300 11782 0 c -1-1 --> -2 c ( b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ b^{12, 25}_0 ∧ -p_300) -> ( b^{12, 26}_2 ∧ b^{12, 26}_1 ∧ -b^{12, 26}_0) c in CNF: c -b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ p_300 ∨ b^{12, 26}_2 c -b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ p_300 ∨ b^{12, 26}_1 c -b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ p_300 ∨ -b^{12, 26}_0 c in DIMACS: -11777 11778 -11779 300 11780 0 -11777 11778 -11779 300 11781 0 -11777 11778 -11779 300 -11782 0 c -2-1 --> break c ( b^{12, 25}_2 ∧ b^{12, 25}_1 ∧ -b^{12, 25}_0 ∧ -p_300) -> break c in CNF: c -b^{12, 25}_2 ∨ -b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ p_300 ∨ break c in DIMACS: -11777 -11778 11779 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 25}_2 ∧ -b^{12, 25}_1 ∧ -b^{12, 25}_0 ∧ true) c in CNF: c -b^{12, 25}_2 ∨ b^{12, 25}_1 ∨ b^{12, 25}_0 ∨ false c in DIMACS: -11777 11778 11779 0 c 3 does not represent an automaton state. c -(-b^{12, 25}_2 ∧ b^{12, 25}_1 ∧ b^{12, 25}_0 ∧ true) c in CNF: c b^{12, 25}_2 ∨ -b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ false c in DIMACS: 11777 -11778 -11779 0 c -3 does not represent an automaton state. c -( b^{12, 25}_2 ∧ b^{12, 25}_1 ∧ b^{12, 25}_0 ∧ true) c in CNF: c -b^{12, 25}_2 ∨ -b^{12, 25}_1 ∨ -b^{12, 25}_0 ∨ false c in DIMACS: -11777 -11778 -11779 0 c i = 26 c -2+1 --> -1 c ( b^{12, 26}_2 ∧ b^{12, 26}_1 ∧ -b^{12, 26}_0 ∧ p_312) -> ( b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ b^{12, 27}_0) c in CNF: c -b^{12, 26}_2 ∨ -b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ -p_312 ∨ b^{12, 27}_2 c -b^{12, 26}_2 ∨ -b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ -p_312 ∨ -b^{12, 27}_1 c -b^{12, 26}_2 ∨ -b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ -p_312 ∨ b^{12, 27}_0 c in DIMACS: -11780 -11781 11782 -312 11783 0 -11780 -11781 11782 -312 -11784 0 -11780 -11781 11782 -312 11785 0 c -1+1 --> 0 c ( b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ b^{12, 26}_0 ∧ p_312) -> (-b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ -b^{12, 27}_0) c in CNF: c -b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ -p_312 ∨ -b^{12, 27}_2 c -b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ -p_312 ∨ -b^{12, 27}_1 c -b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ -p_312 ∨ -b^{12, 27}_0 c in DIMACS: -11780 11781 -11782 -312 -11783 0 -11780 11781 -11782 -312 -11784 0 -11780 11781 -11782 -312 -11785 0 c 0+1 --> 1 c (-b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ -b^{12, 26}_0 ∧ p_312) -> (-b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ b^{12, 27}_0) c in CNF: c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ -p_312 ∨ -b^{12, 27}_2 c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ -p_312 ∨ -b^{12, 27}_1 c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ -p_312 ∨ b^{12, 27}_0 c in DIMACS: 11780 11781 11782 -312 -11783 0 11780 11781 11782 -312 -11784 0 11780 11781 11782 -312 11785 0 c 1+1 --> 2 c (-b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ b^{12, 26}_0 ∧ p_312) -> (-b^{12, 27}_2 ∧ b^{12, 27}_1 ∧ -b^{12, 27}_0) c in CNF: c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ -p_312 ∨ -b^{12, 27}_2 c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ -p_312 ∨ b^{12, 27}_1 c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ -p_312 ∨ -b^{12, 27}_0 c in DIMACS: 11780 11781 -11782 -312 -11783 0 11780 11781 -11782 -312 11784 0 11780 11781 -11782 -312 -11785 0 c 2+1 --> break c (-b^{12, 26}_2 ∧ b^{12, 26}_1 ∧ -b^{12, 26}_0 ∧ p_312) -> break c in CNF: c b^{12, 26}_2 ∨ -b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ -p_312 ∨ break c in DIMACS: 11780 -11781 11782 -312 1162 0 c 2-1 --> 1 c (-b^{12, 26}_2 ∧ b^{12, 26}_1 ∧ -b^{12, 26}_0 ∧ -p_312) -> (-b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ b^{12, 27}_0) c in CNF: c b^{12, 26}_2 ∨ -b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ p_312 ∨ -b^{12, 27}_2 c b^{12, 26}_2 ∨ -b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ p_312 ∨ -b^{12, 27}_1 c b^{12, 26}_2 ∨ -b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ p_312 ∨ b^{12, 27}_0 c in DIMACS: 11780 -11781 11782 312 -11783 0 11780 -11781 11782 312 -11784 0 11780 -11781 11782 312 11785 0 c 1-1 --> 0 c (-b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ b^{12, 26}_0 ∧ -p_312) -> (-b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ -b^{12, 27}_0) c in CNF: c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ p_312 ∨ -b^{12, 27}_2 c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ p_312 ∨ -b^{12, 27}_1 c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ p_312 ∨ -b^{12, 27}_0 c in DIMACS: 11780 11781 -11782 312 -11783 0 11780 11781 -11782 312 -11784 0 11780 11781 -11782 312 -11785 0 c 0-1 --> -1 c (-b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ -b^{12, 26}_0 ∧ -p_312) -> ( b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ b^{12, 27}_0) c in CNF: c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ p_312 ∨ b^{12, 27}_2 c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ p_312 ∨ -b^{12, 27}_1 c b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ p_312 ∨ b^{12, 27}_0 c in DIMACS: 11780 11781 11782 312 11783 0 11780 11781 11782 312 -11784 0 11780 11781 11782 312 11785 0 c -1-1 --> -2 c ( b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ b^{12, 26}_0 ∧ -p_312) -> ( b^{12, 27}_2 ∧ b^{12, 27}_1 ∧ -b^{12, 27}_0) c in CNF: c -b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ p_312 ∨ b^{12, 27}_2 c -b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ p_312 ∨ b^{12, 27}_1 c -b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ p_312 ∨ -b^{12, 27}_0 c in DIMACS: -11780 11781 -11782 312 11783 0 -11780 11781 -11782 312 11784 0 -11780 11781 -11782 312 -11785 0 c -2-1 --> break c ( b^{12, 26}_2 ∧ b^{12, 26}_1 ∧ -b^{12, 26}_0 ∧ -p_312) -> break c in CNF: c -b^{12, 26}_2 ∨ -b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ p_312 ∨ break c in DIMACS: -11780 -11781 11782 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 26}_2 ∧ -b^{12, 26}_1 ∧ -b^{12, 26}_0 ∧ true) c in CNF: c -b^{12, 26}_2 ∨ b^{12, 26}_1 ∨ b^{12, 26}_0 ∨ false c in DIMACS: -11780 11781 11782 0 c 3 does not represent an automaton state. c -(-b^{12, 26}_2 ∧ b^{12, 26}_1 ∧ b^{12, 26}_0 ∧ true) c in CNF: c b^{12, 26}_2 ∨ -b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ false c in DIMACS: 11780 -11781 -11782 0 c -3 does not represent an automaton state. c -( b^{12, 26}_2 ∧ b^{12, 26}_1 ∧ b^{12, 26}_0 ∧ true) c in CNF: c -b^{12, 26}_2 ∨ -b^{12, 26}_1 ∨ -b^{12, 26}_0 ∨ false c in DIMACS: -11780 -11781 -11782 0 c i = 27 c -2+1 --> -1 c ( b^{12, 27}_2 ∧ b^{12, 27}_1 ∧ -b^{12, 27}_0 ∧ p_324) -> ( b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ b^{12, 28}_0) c in CNF: c -b^{12, 27}_2 ∨ -b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ -p_324 ∨ b^{12, 28}_2 c -b^{12, 27}_2 ∨ -b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ -p_324 ∨ -b^{12, 28}_1 c -b^{12, 27}_2 ∨ -b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ -p_324 ∨ b^{12, 28}_0 c in DIMACS: -11783 -11784 11785 -324 11786 0 -11783 -11784 11785 -324 -11787 0 -11783 -11784 11785 -324 11788 0 c -1+1 --> 0 c ( b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ b^{12, 27}_0 ∧ p_324) -> (-b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ -b^{12, 28}_0) c in CNF: c -b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ -p_324 ∨ -b^{12, 28}_2 c -b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ -p_324 ∨ -b^{12, 28}_1 c -b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ -p_324 ∨ -b^{12, 28}_0 c in DIMACS: -11783 11784 -11785 -324 -11786 0 -11783 11784 -11785 -324 -11787 0 -11783 11784 -11785 -324 -11788 0 c 0+1 --> 1 c (-b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ -b^{12, 27}_0 ∧ p_324) -> (-b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ b^{12, 28}_0) c in CNF: c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ -p_324 ∨ -b^{12, 28}_2 c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ -p_324 ∨ -b^{12, 28}_1 c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ -p_324 ∨ b^{12, 28}_0 c in DIMACS: 11783 11784 11785 -324 -11786 0 11783 11784 11785 -324 -11787 0 11783 11784 11785 -324 11788 0 c 1+1 --> 2 c (-b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ b^{12, 27}_0 ∧ p_324) -> (-b^{12, 28}_2 ∧ b^{12, 28}_1 ∧ -b^{12, 28}_0) c in CNF: c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ -p_324 ∨ -b^{12, 28}_2 c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ -p_324 ∨ b^{12, 28}_1 c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ -p_324 ∨ -b^{12, 28}_0 c in DIMACS: 11783 11784 -11785 -324 -11786 0 11783 11784 -11785 -324 11787 0 11783 11784 -11785 -324 -11788 0 c 2+1 --> break c (-b^{12, 27}_2 ∧ b^{12, 27}_1 ∧ -b^{12, 27}_0 ∧ p_324) -> break c in CNF: c b^{12, 27}_2 ∨ -b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ -p_324 ∨ break c in DIMACS: 11783 -11784 11785 -324 1162 0 c 2-1 --> 1 c (-b^{12, 27}_2 ∧ b^{12, 27}_1 ∧ -b^{12, 27}_0 ∧ -p_324) -> (-b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ b^{12, 28}_0) c in CNF: c b^{12, 27}_2 ∨ -b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ p_324 ∨ -b^{12, 28}_2 c b^{12, 27}_2 ∨ -b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ p_324 ∨ -b^{12, 28}_1 c b^{12, 27}_2 ∨ -b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ p_324 ∨ b^{12, 28}_0 c in DIMACS: 11783 -11784 11785 324 -11786 0 11783 -11784 11785 324 -11787 0 11783 -11784 11785 324 11788 0 c 1-1 --> 0 c (-b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ b^{12, 27}_0 ∧ -p_324) -> (-b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ -b^{12, 28}_0) c in CNF: c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ p_324 ∨ -b^{12, 28}_2 c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ p_324 ∨ -b^{12, 28}_1 c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ p_324 ∨ -b^{12, 28}_0 c in DIMACS: 11783 11784 -11785 324 -11786 0 11783 11784 -11785 324 -11787 0 11783 11784 -11785 324 -11788 0 c 0-1 --> -1 c (-b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ -b^{12, 27}_0 ∧ -p_324) -> ( b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ b^{12, 28}_0) c in CNF: c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ p_324 ∨ b^{12, 28}_2 c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ p_324 ∨ -b^{12, 28}_1 c b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ p_324 ∨ b^{12, 28}_0 c in DIMACS: 11783 11784 11785 324 11786 0 11783 11784 11785 324 -11787 0 11783 11784 11785 324 11788 0 c -1-1 --> -2 c ( b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ b^{12, 27}_0 ∧ -p_324) -> ( b^{12, 28}_2 ∧ b^{12, 28}_1 ∧ -b^{12, 28}_0) c in CNF: c -b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ p_324 ∨ b^{12, 28}_2 c -b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ p_324 ∨ b^{12, 28}_1 c -b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ p_324 ∨ -b^{12, 28}_0 c in DIMACS: -11783 11784 -11785 324 11786 0 -11783 11784 -11785 324 11787 0 -11783 11784 -11785 324 -11788 0 c -2-1 --> break c ( b^{12, 27}_2 ∧ b^{12, 27}_1 ∧ -b^{12, 27}_0 ∧ -p_324) -> break c in CNF: c -b^{12, 27}_2 ∨ -b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ p_324 ∨ break c in DIMACS: -11783 -11784 11785 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 27}_2 ∧ -b^{12, 27}_1 ∧ -b^{12, 27}_0 ∧ true) c in CNF: c -b^{12, 27}_2 ∨ b^{12, 27}_1 ∨ b^{12, 27}_0 ∨ false c in DIMACS: -11783 11784 11785 0 c 3 does not represent an automaton state. c -(-b^{12, 27}_2 ∧ b^{12, 27}_1 ∧ b^{12, 27}_0 ∧ true) c in CNF: c b^{12, 27}_2 ∨ -b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ false c in DIMACS: 11783 -11784 -11785 0 c -3 does not represent an automaton state. c -( b^{12, 27}_2 ∧ b^{12, 27}_1 ∧ b^{12, 27}_0 ∧ true) c in CNF: c -b^{12, 27}_2 ∨ -b^{12, 27}_1 ∨ -b^{12, 27}_0 ∨ false c in DIMACS: -11783 -11784 -11785 0 c i = 28 c -2+1 --> -1 c ( b^{12, 28}_2 ∧ b^{12, 28}_1 ∧ -b^{12, 28}_0 ∧ p_336) -> ( b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ b^{12, 29}_0) c in CNF: c -b^{12, 28}_2 ∨ -b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ -p_336 ∨ b^{12, 29}_2 c -b^{12, 28}_2 ∨ -b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ -p_336 ∨ -b^{12, 29}_1 c -b^{12, 28}_2 ∨ -b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ -p_336 ∨ b^{12, 29}_0 c in DIMACS: -11786 -11787 11788 -336 11789 0 -11786 -11787 11788 -336 -11790 0 -11786 -11787 11788 -336 11791 0 c -1+1 --> 0 c ( b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ b^{12, 28}_0 ∧ p_336) -> (-b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ -b^{12, 29}_0) c in CNF: c -b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ -p_336 ∨ -b^{12, 29}_2 c -b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ -p_336 ∨ -b^{12, 29}_1 c -b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ -p_336 ∨ -b^{12, 29}_0 c in DIMACS: -11786 11787 -11788 -336 -11789 0 -11786 11787 -11788 -336 -11790 0 -11786 11787 -11788 -336 -11791 0 c 0+1 --> 1 c (-b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ -b^{12, 28}_0 ∧ p_336) -> (-b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ b^{12, 29}_0) c in CNF: c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ -p_336 ∨ -b^{12, 29}_2 c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ -p_336 ∨ -b^{12, 29}_1 c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ -p_336 ∨ b^{12, 29}_0 c in DIMACS: 11786 11787 11788 -336 -11789 0 11786 11787 11788 -336 -11790 0 11786 11787 11788 -336 11791 0 c 1+1 --> 2 c (-b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ b^{12, 28}_0 ∧ p_336) -> (-b^{12, 29}_2 ∧ b^{12, 29}_1 ∧ -b^{12, 29}_0) c in CNF: c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ -p_336 ∨ -b^{12, 29}_2 c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ -p_336 ∨ b^{12, 29}_1 c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ -p_336 ∨ -b^{12, 29}_0 c in DIMACS: 11786 11787 -11788 -336 -11789 0 11786 11787 -11788 -336 11790 0 11786 11787 -11788 -336 -11791 0 c 2+1 --> break c (-b^{12, 28}_2 ∧ b^{12, 28}_1 ∧ -b^{12, 28}_0 ∧ p_336) -> break c in CNF: c b^{12, 28}_2 ∨ -b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ -p_336 ∨ break c in DIMACS: 11786 -11787 11788 -336 1162 0 c 2-1 --> 1 c (-b^{12, 28}_2 ∧ b^{12, 28}_1 ∧ -b^{12, 28}_0 ∧ -p_336) -> (-b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ b^{12, 29}_0) c in CNF: c b^{12, 28}_2 ∨ -b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ p_336 ∨ -b^{12, 29}_2 c b^{12, 28}_2 ∨ -b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ p_336 ∨ -b^{12, 29}_1 c b^{12, 28}_2 ∨ -b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ p_336 ∨ b^{12, 29}_0 c in DIMACS: 11786 -11787 11788 336 -11789 0 11786 -11787 11788 336 -11790 0 11786 -11787 11788 336 11791 0 c 1-1 --> 0 c (-b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ b^{12, 28}_0 ∧ -p_336) -> (-b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ -b^{12, 29}_0) c in CNF: c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ p_336 ∨ -b^{12, 29}_2 c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ p_336 ∨ -b^{12, 29}_1 c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ p_336 ∨ -b^{12, 29}_0 c in DIMACS: 11786 11787 -11788 336 -11789 0 11786 11787 -11788 336 -11790 0 11786 11787 -11788 336 -11791 0 c 0-1 --> -1 c (-b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ -b^{12, 28}_0 ∧ -p_336) -> ( b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ b^{12, 29}_0) c in CNF: c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ p_336 ∨ b^{12, 29}_2 c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ p_336 ∨ -b^{12, 29}_1 c b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ p_336 ∨ b^{12, 29}_0 c in DIMACS: 11786 11787 11788 336 11789 0 11786 11787 11788 336 -11790 0 11786 11787 11788 336 11791 0 c -1-1 --> -2 c ( b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ b^{12, 28}_0 ∧ -p_336) -> ( b^{12, 29}_2 ∧ b^{12, 29}_1 ∧ -b^{12, 29}_0) c in CNF: c -b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ p_336 ∨ b^{12, 29}_2 c -b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ p_336 ∨ b^{12, 29}_1 c -b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ p_336 ∨ -b^{12, 29}_0 c in DIMACS: -11786 11787 -11788 336 11789 0 -11786 11787 -11788 336 11790 0 -11786 11787 -11788 336 -11791 0 c -2-1 --> break c ( b^{12, 28}_2 ∧ b^{12, 28}_1 ∧ -b^{12, 28}_0 ∧ -p_336) -> break c in CNF: c -b^{12, 28}_2 ∨ -b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ p_336 ∨ break c in DIMACS: -11786 -11787 11788 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 28}_2 ∧ -b^{12, 28}_1 ∧ -b^{12, 28}_0 ∧ true) c in CNF: c -b^{12, 28}_2 ∨ b^{12, 28}_1 ∨ b^{12, 28}_0 ∨ false c in DIMACS: -11786 11787 11788 0 c 3 does not represent an automaton state. c -(-b^{12, 28}_2 ∧ b^{12, 28}_1 ∧ b^{12, 28}_0 ∧ true) c in CNF: c b^{12, 28}_2 ∨ -b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ false c in DIMACS: 11786 -11787 -11788 0 c -3 does not represent an automaton state. c -( b^{12, 28}_2 ∧ b^{12, 28}_1 ∧ b^{12, 28}_0 ∧ true) c in CNF: c -b^{12, 28}_2 ∨ -b^{12, 28}_1 ∨ -b^{12, 28}_0 ∨ false c in DIMACS: -11786 -11787 -11788 0 c i = 29 c -2+1 --> -1 c ( b^{12, 29}_2 ∧ b^{12, 29}_1 ∧ -b^{12, 29}_0 ∧ p_348) -> ( b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ b^{12, 30}_0) c in CNF: c -b^{12, 29}_2 ∨ -b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ -p_348 ∨ b^{12, 30}_2 c -b^{12, 29}_2 ∨ -b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ -p_348 ∨ -b^{12, 30}_1 c -b^{12, 29}_2 ∨ -b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ -p_348 ∨ b^{12, 30}_0 c in DIMACS: -11789 -11790 11791 -348 11792 0 -11789 -11790 11791 -348 -11793 0 -11789 -11790 11791 -348 11794 0 c -1+1 --> 0 c ( b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ b^{12, 29}_0 ∧ p_348) -> (-b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ -b^{12, 30}_0) c in CNF: c -b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ -p_348 ∨ -b^{12, 30}_2 c -b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ -p_348 ∨ -b^{12, 30}_1 c -b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ -p_348 ∨ -b^{12, 30}_0 c in DIMACS: -11789 11790 -11791 -348 -11792 0 -11789 11790 -11791 -348 -11793 0 -11789 11790 -11791 -348 -11794 0 c 0+1 --> 1 c (-b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ -b^{12, 29}_0 ∧ p_348) -> (-b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ b^{12, 30}_0) c in CNF: c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ -p_348 ∨ -b^{12, 30}_2 c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ -p_348 ∨ -b^{12, 30}_1 c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ -p_348 ∨ b^{12, 30}_0 c in DIMACS: 11789 11790 11791 -348 -11792 0 11789 11790 11791 -348 -11793 0 11789 11790 11791 -348 11794 0 c 1+1 --> 2 c (-b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ b^{12, 29}_0 ∧ p_348) -> (-b^{12, 30}_2 ∧ b^{12, 30}_1 ∧ -b^{12, 30}_0) c in CNF: c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ -p_348 ∨ -b^{12, 30}_2 c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ -p_348 ∨ b^{12, 30}_1 c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ -p_348 ∨ -b^{12, 30}_0 c in DIMACS: 11789 11790 -11791 -348 -11792 0 11789 11790 -11791 -348 11793 0 11789 11790 -11791 -348 -11794 0 c 2+1 --> break c (-b^{12, 29}_2 ∧ b^{12, 29}_1 ∧ -b^{12, 29}_0 ∧ p_348) -> break c in CNF: c b^{12, 29}_2 ∨ -b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ -p_348 ∨ break c in DIMACS: 11789 -11790 11791 -348 1162 0 c 2-1 --> 1 c (-b^{12, 29}_2 ∧ b^{12, 29}_1 ∧ -b^{12, 29}_0 ∧ -p_348) -> (-b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ b^{12, 30}_0) c in CNF: c b^{12, 29}_2 ∨ -b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ p_348 ∨ -b^{12, 30}_2 c b^{12, 29}_2 ∨ -b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ p_348 ∨ -b^{12, 30}_1 c b^{12, 29}_2 ∨ -b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ p_348 ∨ b^{12, 30}_0 c in DIMACS: 11789 -11790 11791 348 -11792 0 11789 -11790 11791 348 -11793 0 11789 -11790 11791 348 11794 0 c 1-1 --> 0 c (-b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ b^{12, 29}_0 ∧ -p_348) -> (-b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ -b^{12, 30}_0) c in CNF: c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ p_348 ∨ -b^{12, 30}_2 c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ p_348 ∨ -b^{12, 30}_1 c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ p_348 ∨ -b^{12, 30}_0 c in DIMACS: 11789 11790 -11791 348 -11792 0 11789 11790 -11791 348 -11793 0 11789 11790 -11791 348 -11794 0 c 0-1 --> -1 c (-b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ -b^{12, 29}_0 ∧ -p_348) -> ( b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ b^{12, 30}_0) c in CNF: c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ p_348 ∨ b^{12, 30}_2 c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ p_348 ∨ -b^{12, 30}_1 c b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ p_348 ∨ b^{12, 30}_0 c in DIMACS: 11789 11790 11791 348 11792 0 11789 11790 11791 348 -11793 0 11789 11790 11791 348 11794 0 c -1-1 --> -2 c ( b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ b^{12, 29}_0 ∧ -p_348) -> ( b^{12, 30}_2 ∧ b^{12, 30}_1 ∧ -b^{12, 30}_0) c in CNF: c -b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ p_348 ∨ b^{12, 30}_2 c -b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ p_348 ∨ b^{12, 30}_1 c -b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ p_348 ∨ -b^{12, 30}_0 c in DIMACS: -11789 11790 -11791 348 11792 0 -11789 11790 -11791 348 11793 0 -11789 11790 -11791 348 -11794 0 c -2-1 --> break c ( b^{12, 29}_2 ∧ b^{12, 29}_1 ∧ -b^{12, 29}_0 ∧ -p_348) -> break c in CNF: c -b^{12, 29}_2 ∨ -b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ p_348 ∨ break c in DIMACS: -11789 -11790 11791 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 29}_2 ∧ -b^{12, 29}_1 ∧ -b^{12, 29}_0 ∧ true) c in CNF: c -b^{12, 29}_2 ∨ b^{12, 29}_1 ∨ b^{12, 29}_0 ∨ false c in DIMACS: -11789 11790 11791 0 c 3 does not represent an automaton state. c -(-b^{12, 29}_2 ∧ b^{12, 29}_1 ∧ b^{12, 29}_0 ∧ true) c in CNF: c b^{12, 29}_2 ∨ -b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ false c in DIMACS: 11789 -11790 -11791 0 c -3 does not represent an automaton state. c -( b^{12, 29}_2 ∧ b^{12, 29}_1 ∧ b^{12, 29}_0 ∧ true) c in CNF: c -b^{12, 29}_2 ∨ -b^{12, 29}_1 ∨ -b^{12, 29}_0 ∨ false c in DIMACS: -11789 -11790 -11791 0 c i = 30 c -2+1 --> -1 c ( b^{12, 30}_2 ∧ b^{12, 30}_1 ∧ -b^{12, 30}_0 ∧ p_360) -> ( b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ b^{12, 31}_0) c in CNF: c -b^{12, 30}_2 ∨ -b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ -p_360 ∨ b^{12, 31}_2 c -b^{12, 30}_2 ∨ -b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ -p_360 ∨ -b^{12, 31}_1 c -b^{12, 30}_2 ∨ -b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ -p_360 ∨ b^{12, 31}_0 c in DIMACS: -11792 -11793 11794 -360 11795 0 -11792 -11793 11794 -360 -11796 0 -11792 -11793 11794 -360 11797 0 c -1+1 --> 0 c ( b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ b^{12, 30}_0 ∧ p_360) -> (-b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ -b^{12, 31}_0) c in CNF: c -b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ -p_360 ∨ -b^{12, 31}_2 c -b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ -p_360 ∨ -b^{12, 31}_1 c -b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ -p_360 ∨ -b^{12, 31}_0 c in DIMACS: -11792 11793 -11794 -360 -11795 0 -11792 11793 -11794 -360 -11796 0 -11792 11793 -11794 -360 -11797 0 c 0+1 --> 1 c (-b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ -b^{12, 30}_0 ∧ p_360) -> (-b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ b^{12, 31}_0) c in CNF: c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ -p_360 ∨ -b^{12, 31}_2 c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ -p_360 ∨ -b^{12, 31}_1 c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ -p_360 ∨ b^{12, 31}_0 c in DIMACS: 11792 11793 11794 -360 -11795 0 11792 11793 11794 -360 -11796 0 11792 11793 11794 -360 11797 0 c 1+1 --> 2 c (-b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ b^{12, 30}_0 ∧ p_360) -> (-b^{12, 31}_2 ∧ b^{12, 31}_1 ∧ -b^{12, 31}_0) c in CNF: c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ -p_360 ∨ -b^{12, 31}_2 c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ -p_360 ∨ b^{12, 31}_1 c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ -p_360 ∨ -b^{12, 31}_0 c in DIMACS: 11792 11793 -11794 -360 -11795 0 11792 11793 -11794 -360 11796 0 11792 11793 -11794 -360 -11797 0 c 2+1 --> break c (-b^{12, 30}_2 ∧ b^{12, 30}_1 ∧ -b^{12, 30}_0 ∧ p_360) -> break c in CNF: c b^{12, 30}_2 ∨ -b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ -p_360 ∨ break c in DIMACS: 11792 -11793 11794 -360 1162 0 c 2-1 --> 1 c (-b^{12, 30}_2 ∧ b^{12, 30}_1 ∧ -b^{12, 30}_0 ∧ -p_360) -> (-b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ b^{12, 31}_0) c in CNF: c b^{12, 30}_2 ∨ -b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ p_360 ∨ -b^{12, 31}_2 c b^{12, 30}_2 ∨ -b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ p_360 ∨ -b^{12, 31}_1 c b^{12, 30}_2 ∨ -b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ p_360 ∨ b^{12, 31}_0 c in DIMACS: 11792 -11793 11794 360 -11795 0 11792 -11793 11794 360 -11796 0 11792 -11793 11794 360 11797 0 c 1-1 --> 0 c (-b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ b^{12, 30}_0 ∧ -p_360) -> (-b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ -b^{12, 31}_0) c in CNF: c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ p_360 ∨ -b^{12, 31}_2 c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ p_360 ∨ -b^{12, 31}_1 c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ p_360 ∨ -b^{12, 31}_0 c in DIMACS: 11792 11793 -11794 360 -11795 0 11792 11793 -11794 360 -11796 0 11792 11793 -11794 360 -11797 0 c 0-1 --> -1 c (-b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ -b^{12, 30}_0 ∧ -p_360) -> ( b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ b^{12, 31}_0) c in CNF: c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ p_360 ∨ b^{12, 31}_2 c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ p_360 ∨ -b^{12, 31}_1 c b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ p_360 ∨ b^{12, 31}_0 c in DIMACS: 11792 11793 11794 360 11795 0 11792 11793 11794 360 -11796 0 11792 11793 11794 360 11797 0 c -1-1 --> -2 c ( b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ b^{12, 30}_0 ∧ -p_360) -> ( b^{12, 31}_2 ∧ b^{12, 31}_1 ∧ -b^{12, 31}_0) c in CNF: c -b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ p_360 ∨ b^{12, 31}_2 c -b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ p_360 ∨ b^{12, 31}_1 c -b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ p_360 ∨ -b^{12, 31}_0 c in DIMACS: -11792 11793 -11794 360 11795 0 -11792 11793 -11794 360 11796 0 -11792 11793 -11794 360 -11797 0 c -2-1 --> break c ( b^{12, 30}_2 ∧ b^{12, 30}_1 ∧ -b^{12, 30}_0 ∧ -p_360) -> break c in CNF: c -b^{12, 30}_2 ∨ -b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ p_360 ∨ break c in DIMACS: -11792 -11793 11794 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 30}_2 ∧ -b^{12, 30}_1 ∧ -b^{12, 30}_0 ∧ true) c in CNF: c -b^{12, 30}_2 ∨ b^{12, 30}_1 ∨ b^{12, 30}_0 ∨ false c in DIMACS: -11792 11793 11794 0 c 3 does not represent an automaton state. c -(-b^{12, 30}_2 ∧ b^{12, 30}_1 ∧ b^{12, 30}_0 ∧ true) c in CNF: c b^{12, 30}_2 ∨ -b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ false c in DIMACS: 11792 -11793 -11794 0 c -3 does not represent an automaton state. c -( b^{12, 30}_2 ∧ b^{12, 30}_1 ∧ b^{12, 30}_0 ∧ true) c in CNF: c -b^{12, 30}_2 ∨ -b^{12, 30}_1 ∨ -b^{12, 30}_0 ∨ false c in DIMACS: -11792 -11793 -11794 0 c i = 31 c -2+1 --> -1 c ( b^{12, 31}_2 ∧ b^{12, 31}_1 ∧ -b^{12, 31}_0 ∧ p_372) -> ( b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ b^{12, 32}_0) c in CNF: c -b^{12, 31}_2 ∨ -b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ -p_372 ∨ b^{12, 32}_2 c -b^{12, 31}_2 ∨ -b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ -p_372 ∨ -b^{12, 32}_1 c -b^{12, 31}_2 ∨ -b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ -p_372 ∨ b^{12, 32}_0 c in DIMACS: -11795 -11796 11797 -372 11798 0 -11795 -11796 11797 -372 -11799 0 -11795 -11796 11797 -372 11800 0 c -1+1 --> 0 c ( b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ b^{12, 31}_0 ∧ p_372) -> (-b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ -b^{12, 32}_0) c in CNF: c -b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ -p_372 ∨ -b^{12, 32}_2 c -b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ -p_372 ∨ -b^{12, 32}_1 c -b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ -p_372 ∨ -b^{12, 32}_0 c in DIMACS: -11795 11796 -11797 -372 -11798 0 -11795 11796 -11797 -372 -11799 0 -11795 11796 -11797 -372 -11800 0 c 0+1 --> 1 c (-b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ -b^{12, 31}_0 ∧ p_372) -> (-b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ b^{12, 32}_0) c in CNF: c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ -p_372 ∨ -b^{12, 32}_2 c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ -p_372 ∨ -b^{12, 32}_1 c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ -p_372 ∨ b^{12, 32}_0 c in DIMACS: 11795 11796 11797 -372 -11798 0 11795 11796 11797 -372 -11799 0 11795 11796 11797 -372 11800 0 c 1+1 --> 2 c (-b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ b^{12, 31}_0 ∧ p_372) -> (-b^{12, 32}_2 ∧ b^{12, 32}_1 ∧ -b^{12, 32}_0) c in CNF: c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ -p_372 ∨ -b^{12, 32}_2 c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ -p_372 ∨ b^{12, 32}_1 c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ -p_372 ∨ -b^{12, 32}_0 c in DIMACS: 11795 11796 -11797 -372 -11798 0 11795 11796 -11797 -372 11799 0 11795 11796 -11797 -372 -11800 0 c 2+1 --> break c (-b^{12, 31}_2 ∧ b^{12, 31}_1 ∧ -b^{12, 31}_0 ∧ p_372) -> break c in CNF: c b^{12, 31}_2 ∨ -b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ -p_372 ∨ break c in DIMACS: 11795 -11796 11797 -372 1162 0 c 2-1 --> 1 c (-b^{12, 31}_2 ∧ b^{12, 31}_1 ∧ -b^{12, 31}_0 ∧ -p_372) -> (-b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ b^{12, 32}_0) c in CNF: c b^{12, 31}_2 ∨ -b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ p_372 ∨ -b^{12, 32}_2 c b^{12, 31}_2 ∨ -b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ p_372 ∨ -b^{12, 32}_1 c b^{12, 31}_2 ∨ -b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ p_372 ∨ b^{12, 32}_0 c in DIMACS: 11795 -11796 11797 372 -11798 0 11795 -11796 11797 372 -11799 0 11795 -11796 11797 372 11800 0 c 1-1 --> 0 c (-b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ b^{12, 31}_0 ∧ -p_372) -> (-b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ -b^{12, 32}_0) c in CNF: c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ p_372 ∨ -b^{12, 32}_2 c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ p_372 ∨ -b^{12, 32}_1 c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ p_372 ∨ -b^{12, 32}_0 c in DIMACS: 11795 11796 -11797 372 -11798 0 11795 11796 -11797 372 -11799 0 11795 11796 -11797 372 -11800 0 c 0-1 --> -1 c (-b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ -b^{12, 31}_0 ∧ -p_372) -> ( b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ b^{12, 32}_0) c in CNF: c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ p_372 ∨ b^{12, 32}_2 c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ p_372 ∨ -b^{12, 32}_1 c b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ p_372 ∨ b^{12, 32}_0 c in DIMACS: 11795 11796 11797 372 11798 0 11795 11796 11797 372 -11799 0 11795 11796 11797 372 11800 0 c -1-1 --> -2 c ( b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ b^{12, 31}_0 ∧ -p_372) -> ( b^{12, 32}_2 ∧ b^{12, 32}_1 ∧ -b^{12, 32}_0) c in CNF: c -b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ p_372 ∨ b^{12, 32}_2 c -b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ p_372 ∨ b^{12, 32}_1 c -b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ p_372 ∨ -b^{12, 32}_0 c in DIMACS: -11795 11796 -11797 372 11798 0 -11795 11796 -11797 372 11799 0 -11795 11796 -11797 372 -11800 0 c -2-1 --> break c ( b^{12, 31}_2 ∧ b^{12, 31}_1 ∧ -b^{12, 31}_0 ∧ -p_372) -> break c in CNF: c -b^{12, 31}_2 ∨ -b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ p_372 ∨ break c in DIMACS: -11795 -11796 11797 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 31}_2 ∧ -b^{12, 31}_1 ∧ -b^{12, 31}_0 ∧ true) c in CNF: c -b^{12, 31}_2 ∨ b^{12, 31}_1 ∨ b^{12, 31}_0 ∨ false c in DIMACS: -11795 11796 11797 0 c 3 does not represent an automaton state. c -(-b^{12, 31}_2 ∧ b^{12, 31}_1 ∧ b^{12, 31}_0 ∧ true) c in CNF: c b^{12, 31}_2 ∨ -b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ false c in DIMACS: 11795 -11796 -11797 0 c -3 does not represent an automaton state. c -( b^{12, 31}_2 ∧ b^{12, 31}_1 ∧ b^{12, 31}_0 ∧ true) c in CNF: c -b^{12, 31}_2 ∨ -b^{12, 31}_1 ∨ -b^{12, 31}_0 ∨ false c in DIMACS: -11795 -11796 -11797 0 c i = 32 c -2+1 --> -1 c ( b^{12, 32}_2 ∧ b^{12, 32}_1 ∧ -b^{12, 32}_0 ∧ p_384) -> ( b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ b^{12, 33}_0) c in CNF: c -b^{12, 32}_2 ∨ -b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ -p_384 ∨ b^{12, 33}_2 c -b^{12, 32}_2 ∨ -b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ -p_384 ∨ -b^{12, 33}_1 c -b^{12, 32}_2 ∨ -b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ -p_384 ∨ b^{12, 33}_0 c in DIMACS: -11798 -11799 11800 -384 11801 0 -11798 -11799 11800 -384 -11802 0 -11798 -11799 11800 -384 11803 0 c -1+1 --> 0 c ( b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ b^{12, 32}_0 ∧ p_384) -> (-b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ -b^{12, 33}_0) c in CNF: c -b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ -p_384 ∨ -b^{12, 33}_2 c -b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ -p_384 ∨ -b^{12, 33}_1 c -b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ -p_384 ∨ -b^{12, 33}_0 c in DIMACS: -11798 11799 -11800 -384 -11801 0 -11798 11799 -11800 -384 -11802 0 -11798 11799 -11800 -384 -11803 0 c 0+1 --> 1 c (-b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ -b^{12, 32}_0 ∧ p_384) -> (-b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ b^{12, 33}_0) c in CNF: c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ -p_384 ∨ -b^{12, 33}_2 c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ -p_384 ∨ -b^{12, 33}_1 c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ -p_384 ∨ b^{12, 33}_0 c in DIMACS: 11798 11799 11800 -384 -11801 0 11798 11799 11800 -384 -11802 0 11798 11799 11800 -384 11803 0 c 1+1 --> 2 c (-b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ b^{12, 32}_0 ∧ p_384) -> (-b^{12, 33}_2 ∧ b^{12, 33}_1 ∧ -b^{12, 33}_0) c in CNF: c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ -p_384 ∨ -b^{12, 33}_2 c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ -p_384 ∨ b^{12, 33}_1 c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ -p_384 ∨ -b^{12, 33}_0 c in DIMACS: 11798 11799 -11800 -384 -11801 0 11798 11799 -11800 -384 11802 0 11798 11799 -11800 -384 -11803 0 c 2+1 --> break c (-b^{12, 32}_2 ∧ b^{12, 32}_1 ∧ -b^{12, 32}_0 ∧ p_384) -> break c in CNF: c b^{12, 32}_2 ∨ -b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ -p_384 ∨ break c in DIMACS: 11798 -11799 11800 -384 1162 0 c 2-1 --> 1 c (-b^{12, 32}_2 ∧ b^{12, 32}_1 ∧ -b^{12, 32}_0 ∧ -p_384) -> (-b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ b^{12, 33}_0) c in CNF: c b^{12, 32}_2 ∨ -b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ p_384 ∨ -b^{12, 33}_2 c b^{12, 32}_2 ∨ -b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ p_384 ∨ -b^{12, 33}_1 c b^{12, 32}_2 ∨ -b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ p_384 ∨ b^{12, 33}_0 c in DIMACS: 11798 -11799 11800 384 -11801 0 11798 -11799 11800 384 -11802 0 11798 -11799 11800 384 11803 0 c 1-1 --> 0 c (-b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ b^{12, 32}_0 ∧ -p_384) -> (-b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ -b^{12, 33}_0) c in CNF: c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ p_384 ∨ -b^{12, 33}_2 c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ p_384 ∨ -b^{12, 33}_1 c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ p_384 ∨ -b^{12, 33}_0 c in DIMACS: 11798 11799 -11800 384 -11801 0 11798 11799 -11800 384 -11802 0 11798 11799 -11800 384 -11803 0 c 0-1 --> -1 c (-b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ -b^{12, 32}_0 ∧ -p_384) -> ( b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ b^{12, 33}_0) c in CNF: c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ p_384 ∨ b^{12, 33}_2 c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ p_384 ∨ -b^{12, 33}_1 c b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ p_384 ∨ b^{12, 33}_0 c in DIMACS: 11798 11799 11800 384 11801 0 11798 11799 11800 384 -11802 0 11798 11799 11800 384 11803 0 c -1-1 --> -2 c ( b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ b^{12, 32}_0 ∧ -p_384) -> ( b^{12, 33}_2 ∧ b^{12, 33}_1 ∧ -b^{12, 33}_0) c in CNF: c -b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ p_384 ∨ b^{12, 33}_2 c -b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ p_384 ∨ b^{12, 33}_1 c -b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ p_384 ∨ -b^{12, 33}_0 c in DIMACS: -11798 11799 -11800 384 11801 0 -11798 11799 -11800 384 11802 0 -11798 11799 -11800 384 -11803 0 c -2-1 --> break c ( b^{12, 32}_2 ∧ b^{12, 32}_1 ∧ -b^{12, 32}_0 ∧ -p_384) -> break c in CNF: c -b^{12, 32}_2 ∨ -b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ p_384 ∨ break c in DIMACS: -11798 -11799 11800 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 32}_2 ∧ -b^{12, 32}_1 ∧ -b^{12, 32}_0 ∧ true) c in CNF: c -b^{12, 32}_2 ∨ b^{12, 32}_1 ∨ b^{12, 32}_0 ∨ false c in DIMACS: -11798 11799 11800 0 c 3 does not represent an automaton state. c -(-b^{12, 32}_2 ∧ b^{12, 32}_1 ∧ b^{12, 32}_0 ∧ true) c in CNF: c b^{12, 32}_2 ∨ -b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ false c in DIMACS: 11798 -11799 -11800 0 c -3 does not represent an automaton state. c -( b^{12, 32}_2 ∧ b^{12, 32}_1 ∧ b^{12, 32}_0 ∧ true) c in CNF: c -b^{12, 32}_2 ∨ -b^{12, 32}_1 ∨ -b^{12, 32}_0 ∨ false c in DIMACS: -11798 -11799 -11800 0 c i = 33 c -2+1 --> -1 c ( b^{12, 33}_2 ∧ b^{12, 33}_1 ∧ -b^{12, 33}_0 ∧ p_396) -> ( b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ b^{12, 34}_0) c in CNF: c -b^{12, 33}_2 ∨ -b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ -p_396 ∨ b^{12, 34}_2 c -b^{12, 33}_2 ∨ -b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ -p_396 ∨ -b^{12, 34}_1 c -b^{12, 33}_2 ∨ -b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ -p_396 ∨ b^{12, 34}_0 c in DIMACS: -11801 -11802 11803 -396 11804 0 -11801 -11802 11803 -396 -11805 0 -11801 -11802 11803 -396 11806 0 c -1+1 --> 0 c ( b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ b^{12, 33}_0 ∧ p_396) -> (-b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ -b^{12, 34}_0) c in CNF: c -b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ -p_396 ∨ -b^{12, 34}_2 c -b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ -p_396 ∨ -b^{12, 34}_1 c -b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ -p_396 ∨ -b^{12, 34}_0 c in DIMACS: -11801 11802 -11803 -396 -11804 0 -11801 11802 -11803 -396 -11805 0 -11801 11802 -11803 -396 -11806 0 c 0+1 --> 1 c (-b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ -b^{12, 33}_0 ∧ p_396) -> (-b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ b^{12, 34}_0) c in CNF: c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ -p_396 ∨ -b^{12, 34}_2 c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ -p_396 ∨ -b^{12, 34}_1 c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ -p_396 ∨ b^{12, 34}_0 c in DIMACS: 11801 11802 11803 -396 -11804 0 11801 11802 11803 -396 -11805 0 11801 11802 11803 -396 11806 0 c 1+1 --> 2 c (-b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ b^{12, 33}_0 ∧ p_396) -> (-b^{12, 34}_2 ∧ b^{12, 34}_1 ∧ -b^{12, 34}_0) c in CNF: c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ -p_396 ∨ -b^{12, 34}_2 c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ -p_396 ∨ b^{12, 34}_1 c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ -p_396 ∨ -b^{12, 34}_0 c in DIMACS: 11801 11802 -11803 -396 -11804 0 11801 11802 -11803 -396 11805 0 11801 11802 -11803 -396 -11806 0 c 2+1 --> break c (-b^{12, 33}_2 ∧ b^{12, 33}_1 ∧ -b^{12, 33}_0 ∧ p_396) -> break c in CNF: c b^{12, 33}_2 ∨ -b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ -p_396 ∨ break c in DIMACS: 11801 -11802 11803 -396 1162 0 c 2-1 --> 1 c (-b^{12, 33}_2 ∧ b^{12, 33}_1 ∧ -b^{12, 33}_0 ∧ -p_396) -> (-b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ b^{12, 34}_0) c in CNF: c b^{12, 33}_2 ∨ -b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ p_396 ∨ -b^{12, 34}_2 c b^{12, 33}_2 ∨ -b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ p_396 ∨ -b^{12, 34}_1 c b^{12, 33}_2 ∨ -b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ p_396 ∨ b^{12, 34}_0 c in DIMACS: 11801 -11802 11803 396 -11804 0 11801 -11802 11803 396 -11805 0 11801 -11802 11803 396 11806 0 c 1-1 --> 0 c (-b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ b^{12, 33}_0 ∧ -p_396) -> (-b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ -b^{12, 34}_0) c in CNF: c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ p_396 ∨ -b^{12, 34}_2 c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ p_396 ∨ -b^{12, 34}_1 c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ p_396 ∨ -b^{12, 34}_0 c in DIMACS: 11801 11802 -11803 396 -11804 0 11801 11802 -11803 396 -11805 0 11801 11802 -11803 396 -11806 0 c 0-1 --> -1 c (-b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ -b^{12, 33}_0 ∧ -p_396) -> ( b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ b^{12, 34}_0) c in CNF: c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ p_396 ∨ b^{12, 34}_2 c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ p_396 ∨ -b^{12, 34}_1 c b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ p_396 ∨ b^{12, 34}_0 c in DIMACS: 11801 11802 11803 396 11804 0 11801 11802 11803 396 -11805 0 11801 11802 11803 396 11806 0 c -1-1 --> -2 c ( b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ b^{12, 33}_0 ∧ -p_396) -> ( b^{12, 34}_2 ∧ b^{12, 34}_1 ∧ -b^{12, 34}_0) c in CNF: c -b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ p_396 ∨ b^{12, 34}_2 c -b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ p_396 ∨ b^{12, 34}_1 c -b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ p_396 ∨ -b^{12, 34}_0 c in DIMACS: -11801 11802 -11803 396 11804 0 -11801 11802 -11803 396 11805 0 -11801 11802 -11803 396 -11806 0 c -2-1 --> break c ( b^{12, 33}_2 ∧ b^{12, 33}_1 ∧ -b^{12, 33}_0 ∧ -p_396) -> break c in CNF: c -b^{12, 33}_2 ∨ -b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ p_396 ∨ break c in DIMACS: -11801 -11802 11803 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 33}_2 ∧ -b^{12, 33}_1 ∧ -b^{12, 33}_0 ∧ true) c in CNF: c -b^{12, 33}_2 ∨ b^{12, 33}_1 ∨ b^{12, 33}_0 ∨ false c in DIMACS: -11801 11802 11803 0 c 3 does not represent an automaton state. c -(-b^{12, 33}_2 ∧ b^{12, 33}_1 ∧ b^{12, 33}_0 ∧ true) c in CNF: c b^{12, 33}_2 ∨ -b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ false c in DIMACS: 11801 -11802 -11803 0 c -3 does not represent an automaton state. c -( b^{12, 33}_2 ∧ b^{12, 33}_1 ∧ b^{12, 33}_0 ∧ true) c in CNF: c -b^{12, 33}_2 ∨ -b^{12, 33}_1 ∨ -b^{12, 33}_0 ∨ false c in DIMACS: -11801 -11802 -11803 0 c i = 34 c -2+1 --> -1 c ( b^{12, 34}_2 ∧ b^{12, 34}_1 ∧ -b^{12, 34}_0 ∧ p_408) -> ( b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ b^{12, 35}_0) c in CNF: c -b^{12, 34}_2 ∨ -b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ -p_408 ∨ b^{12, 35}_2 c -b^{12, 34}_2 ∨ -b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ -p_408 ∨ -b^{12, 35}_1 c -b^{12, 34}_2 ∨ -b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ -p_408 ∨ b^{12, 35}_0 c in DIMACS: -11804 -11805 11806 -408 11807 0 -11804 -11805 11806 -408 -11808 0 -11804 -11805 11806 -408 11809 0 c -1+1 --> 0 c ( b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ b^{12, 34}_0 ∧ p_408) -> (-b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ -b^{12, 35}_0) c in CNF: c -b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ -p_408 ∨ -b^{12, 35}_2 c -b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ -p_408 ∨ -b^{12, 35}_1 c -b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ -p_408 ∨ -b^{12, 35}_0 c in DIMACS: -11804 11805 -11806 -408 -11807 0 -11804 11805 -11806 -408 -11808 0 -11804 11805 -11806 -408 -11809 0 c 0+1 --> 1 c (-b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ -b^{12, 34}_0 ∧ p_408) -> (-b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ b^{12, 35}_0) c in CNF: c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ -p_408 ∨ -b^{12, 35}_2 c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ -p_408 ∨ -b^{12, 35}_1 c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ -p_408 ∨ b^{12, 35}_0 c in DIMACS: 11804 11805 11806 -408 -11807 0 11804 11805 11806 -408 -11808 0 11804 11805 11806 -408 11809 0 c 1+1 --> 2 c (-b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ b^{12, 34}_0 ∧ p_408) -> (-b^{12, 35}_2 ∧ b^{12, 35}_1 ∧ -b^{12, 35}_0) c in CNF: c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ -p_408 ∨ -b^{12, 35}_2 c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ -p_408 ∨ b^{12, 35}_1 c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ -p_408 ∨ -b^{12, 35}_0 c in DIMACS: 11804 11805 -11806 -408 -11807 0 11804 11805 -11806 -408 11808 0 11804 11805 -11806 -408 -11809 0 c 2+1 --> break c (-b^{12, 34}_2 ∧ b^{12, 34}_1 ∧ -b^{12, 34}_0 ∧ p_408) -> break c in CNF: c b^{12, 34}_2 ∨ -b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ -p_408 ∨ break c in DIMACS: 11804 -11805 11806 -408 1162 0 c 2-1 --> 1 c (-b^{12, 34}_2 ∧ b^{12, 34}_1 ∧ -b^{12, 34}_0 ∧ -p_408) -> (-b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ b^{12, 35}_0) c in CNF: c b^{12, 34}_2 ∨ -b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ p_408 ∨ -b^{12, 35}_2 c b^{12, 34}_2 ∨ -b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ p_408 ∨ -b^{12, 35}_1 c b^{12, 34}_2 ∨ -b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ p_408 ∨ b^{12, 35}_0 c in DIMACS: 11804 -11805 11806 408 -11807 0 11804 -11805 11806 408 -11808 0 11804 -11805 11806 408 11809 0 c 1-1 --> 0 c (-b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ b^{12, 34}_0 ∧ -p_408) -> (-b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ -b^{12, 35}_0) c in CNF: c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ p_408 ∨ -b^{12, 35}_2 c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ p_408 ∨ -b^{12, 35}_1 c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ p_408 ∨ -b^{12, 35}_0 c in DIMACS: 11804 11805 -11806 408 -11807 0 11804 11805 -11806 408 -11808 0 11804 11805 -11806 408 -11809 0 c 0-1 --> -1 c (-b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ -b^{12, 34}_0 ∧ -p_408) -> ( b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ b^{12, 35}_0) c in CNF: c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ p_408 ∨ b^{12, 35}_2 c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ p_408 ∨ -b^{12, 35}_1 c b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ p_408 ∨ b^{12, 35}_0 c in DIMACS: 11804 11805 11806 408 11807 0 11804 11805 11806 408 -11808 0 11804 11805 11806 408 11809 0 c -1-1 --> -2 c ( b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ b^{12, 34}_0 ∧ -p_408) -> ( b^{12, 35}_2 ∧ b^{12, 35}_1 ∧ -b^{12, 35}_0) c in CNF: c -b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ p_408 ∨ b^{12, 35}_2 c -b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ p_408 ∨ b^{12, 35}_1 c -b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ p_408 ∨ -b^{12, 35}_0 c in DIMACS: -11804 11805 -11806 408 11807 0 -11804 11805 -11806 408 11808 0 -11804 11805 -11806 408 -11809 0 c -2-1 --> break c ( b^{12, 34}_2 ∧ b^{12, 34}_1 ∧ -b^{12, 34}_0 ∧ -p_408) -> break c in CNF: c -b^{12, 34}_2 ∨ -b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ p_408 ∨ break c in DIMACS: -11804 -11805 11806 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 34}_2 ∧ -b^{12, 34}_1 ∧ -b^{12, 34}_0 ∧ true) c in CNF: c -b^{12, 34}_2 ∨ b^{12, 34}_1 ∨ b^{12, 34}_0 ∨ false c in DIMACS: -11804 11805 11806 0 c 3 does not represent an automaton state. c -(-b^{12, 34}_2 ∧ b^{12, 34}_1 ∧ b^{12, 34}_0 ∧ true) c in CNF: c b^{12, 34}_2 ∨ -b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ false c in DIMACS: 11804 -11805 -11806 0 c -3 does not represent an automaton state. c -( b^{12, 34}_2 ∧ b^{12, 34}_1 ∧ b^{12, 34}_0 ∧ true) c in CNF: c -b^{12, 34}_2 ∨ -b^{12, 34}_1 ∨ -b^{12, 34}_0 ∨ false c in DIMACS: -11804 -11805 -11806 0 c i = 35 c -2+1 --> -1 c ( b^{12, 35}_2 ∧ b^{12, 35}_1 ∧ -b^{12, 35}_0 ∧ p_420) -> ( b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ b^{12, 36}_0) c in CNF: c -b^{12, 35}_2 ∨ -b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ -p_420 ∨ b^{12, 36}_2 c -b^{12, 35}_2 ∨ -b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ -p_420 ∨ -b^{12, 36}_1 c -b^{12, 35}_2 ∨ -b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ -p_420 ∨ b^{12, 36}_0 c in DIMACS: -11807 -11808 11809 -420 11810 0 -11807 -11808 11809 -420 -11811 0 -11807 -11808 11809 -420 11812 0 c -1+1 --> 0 c ( b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ b^{12, 35}_0 ∧ p_420) -> (-b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ -b^{12, 36}_0) c in CNF: c -b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ -p_420 ∨ -b^{12, 36}_2 c -b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ -p_420 ∨ -b^{12, 36}_1 c -b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ -p_420 ∨ -b^{12, 36}_0 c in DIMACS: -11807 11808 -11809 -420 -11810 0 -11807 11808 -11809 -420 -11811 0 -11807 11808 -11809 -420 -11812 0 c 0+1 --> 1 c (-b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ -b^{12, 35}_0 ∧ p_420) -> (-b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ b^{12, 36}_0) c in CNF: c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ -p_420 ∨ -b^{12, 36}_2 c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ -p_420 ∨ -b^{12, 36}_1 c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ -p_420 ∨ b^{12, 36}_0 c in DIMACS: 11807 11808 11809 -420 -11810 0 11807 11808 11809 -420 -11811 0 11807 11808 11809 -420 11812 0 c 1+1 --> 2 c (-b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ b^{12, 35}_0 ∧ p_420) -> (-b^{12, 36}_2 ∧ b^{12, 36}_1 ∧ -b^{12, 36}_0) c in CNF: c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ -p_420 ∨ -b^{12, 36}_2 c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ -p_420 ∨ b^{12, 36}_1 c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ -p_420 ∨ -b^{12, 36}_0 c in DIMACS: 11807 11808 -11809 -420 -11810 0 11807 11808 -11809 -420 11811 0 11807 11808 -11809 -420 -11812 0 c 2+1 --> break c (-b^{12, 35}_2 ∧ b^{12, 35}_1 ∧ -b^{12, 35}_0 ∧ p_420) -> break c in CNF: c b^{12, 35}_2 ∨ -b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ -p_420 ∨ break c in DIMACS: 11807 -11808 11809 -420 1162 0 c 2-1 --> 1 c (-b^{12, 35}_2 ∧ b^{12, 35}_1 ∧ -b^{12, 35}_0 ∧ -p_420) -> (-b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ b^{12, 36}_0) c in CNF: c b^{12, 35}_2 ∨ -b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ p_420 ∨ -b^{12, 36}_2 c b^{12, 35}_2 ∨ -b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ p_420 ∨ -b^{12, 36}_1 c b^{12, 35}_2 ∨ -b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ p_420 ∨ b^{12, 36}_0 c in DIMACS: 11807 -11808 11809 420 -11810 0 11807 -11808 11809 420 -11811 0 11807 -11808 11809 420 11812 0 c 1-1 --> 0 c (-b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ b^{12, 35}_0 ∧ -p_420) -> (-b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ -b^{12, 36}_0) c in CNF: c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ p_420 ∨ -b^{12, 36}_2 c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ p_420 ∨ -b^{12, 36}_1 c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ p_420 ∨ -b^{12, 36}_0 c in DIMACS: 11807 11808 -11809 420 -11810 0 11807 11808 -11809 420 -11811 0 11807 11808 -11809 420 -11812 0 c 0-1 --> -1 c (-b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ -b^{12, 35}_0 ∧ -p_420) -> ( b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ b^{12, 36}_0) c in CNF: c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ p_420 ∨ b^{12, 36}_2 c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ p_420 ∨ -b^{12, 36}_1 c b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ p_420 ∨ b^{12, 36}_0 c in DIMACS: 11807 11808 11809 420 11810 0 11807 11808 11809 420 -11811 0 11807 11808 11809 420 11812 0 c -1-1 --> -2 c ( b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ b^{12, 35}_0 ∧ -p_420) -> ( b^{12, 36}_2 ∧ b^{12, 36}_1 ∧ -b^{12, 36}_0) c in CNF: c -b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ p_420 ∨ b^{12, 36}_2 c -b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ p_420 ∨ b^{12, 36}_1 c -b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ p_420 ∨ -b^{12, 36}_0 c in DIMACS: -11807 11808 -11809 420 11810 0 -11807 11808 -11809 420 11811 0 -11807 11808 -11809 420 -11812 0 c -2-1 --> break c ( b^{12, 35}_2 ∧ b^{12, 35}_1 ∧ -b^{12, 35}_0 ∧ -p_420) -> break c in CNF: c -b^{12, 35}_2 ∨ -b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ p_420 ∨ break c in DIMACS: -11807 -11808 11809 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 35}_2 ∧ -b^{12, 35}_1 ∧ -b^{12, 35}_0 ∧ true) c in CNF: c -b^{12, 35}_2 ∨ b^{12, 35}_1 ∨ b^{12, 35}_0 ∨ false c in DIMACS: -11807 11808 11809 0 c 3 does not represent an automaton state. c -(-b^{12, 35}_2 ∧ b^{12, 35}_1 ∧ b^{12, 35}_0 ∧ true) c in CNF: c b^{12, 35}_2 ∨ -b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ false c in DIMACS: 11807 -11808 -11809 0 c -3 does not represent an automaton state. c -( b^{12, 35}_2 ∧ b^{12, 35}_1 ∧ b^{12, 35}_0 ∧ true) c in CNF: c -b^{12, 35}_2 ∨ -b^{12, 35}_1 ∨ -b^{12, 35}_0 ∨ false c in DIMACS: -11807 -11808 -11809 0 c i = 36 c -2+1 --> -1 c ( b^{12, 36}_2 ∧ b^{12, 36}_1 ∧ -b^{12, 36}_0 ∧ p_432) -> ( b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ b^{12, 37}_0) c in CNF: c -b^{12, 36}_2 ∨ -b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ -p_432 ∨ b^{12, 37}_2 c -b^{12, 36}_2 ∨ -b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ -p_432 ∨ -b^{12, 37}_1 c -b^{12, 36}_2 ∨ -b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ -p_432 ∨ b^{12, 37}_0 c in DIMACS: -11810 -11811 11812 -432 11813 0 -11810 -11811 11812 -432 -11814 0 -11810 -11811 11812 -432 11815 0 c -1+1 --> 0 c ( b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ b^{12, 36}_0 ∧ p_432) -> (-b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ -b^{12, 37}_0) c in CNF: c -b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ -p_432 ∨ -b^{12, 37}_2 c -b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ -p_432 ∨ -b^{12, 37}_1 c -b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ -p_432 ∨ -b^{12, 37}_0 c in DIMACS: -11810 11811 -11812 -432 -11813 0 -11810 11811 -11812 -432 -11814 0 -11810 11811 -11812 -432 -11815 0 c 0+1 --> 1 c (-b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ -b^{12, 36}_0 ∧ p_432) -> (-b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ b^{12, 37}_0) c in CNF: c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ -p_432 ∨ -b^{12, 37}_2 c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ -p_432 ∨ -b^{12, 37}_1 c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ -p_432 ∨ b^{12, 37}_0 c in DIMACS: 11810 11811 11812 -432 -11813 0 11810 11811 11812 -432 -11814 0 11810 11811 11812 -432 11815 0 c 1+1 --> 2 c (-b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ b^{12, 36}_0 ∧ p_432) -> (-b^{12, 37}_2 ∧ b^{12, 37}_1 ∧ -b^{12, 37}_0) c in CNF: c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ -p_432 ∨ -b^{12, 37}_2 c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ -p_432 ∨ b^{12, 37}_1 c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ -p_432 ∨ -b^{12, 37}_0 c in DIMACS: 11810 11811 -11812 -432 -11813 0 11810 11811 -11812 -432 11814 0 11810 11811 -11812 -432 -11815 0 c 2+1 --> break c (-b^{12, 36}_2 ∧ b^{12, 36}_1 ∧ -b^{12, 36}_0 ∧ p_432) -> break c in CNF: c b^{12, 36}_2 ∨ -b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ -p_432 ∨ break c in DIMACS: 11810 -11811 11812 -432 1162 0 c 2-1 --> 1 c (-b^{12, 36}_2 ∧ b^{12, 36}_1 ∧ -b^{12, 36}_0 ∧ -p_432) -> (-b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ b^{12, 37}_0) c in CNF: c b^{12, 36}_2 ∨ -b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ p_432 ∨ -b^{12, 37}_2 c b^{12, 36}_2 ∨ -b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ p_432 ∨ -b^{12, 37}_1 c b^{12, 36}_2 ∨ -b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ p_432 ∨ b^{12, 37}_0 c in DIMACS: 11810 -11811 11812 432 -11813 0 11810 -11811 11812 432 -11814 0 11810 -11811 11812 432 11815 0 c 1-1 --> 0 c (-b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ b^{12, 36}_0 ∧ -p_432) -> (-b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ -b^{12, 37}_0) c in CNF: c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ p_432 ∨ -b^{12, 37}_2 c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ p_432 ∨ -b^{12, 37}_1 c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ p_432 ∨ -b^{12, 37}_0 c in DIMACS: 11810 11811 -11812 432 -11813 0 11810 11811 -11812 432 -11814 0 11810 11811 -11812 432 -11815 0 c 0-1 --> -1 c (-b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ -b^{12, 36}_0 ∧ -p_432) -> ( b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ b^{12, 37}_0) c in CNF: c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ p_432 ∨ b^{12, 37}_2 c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ p_432 ∨ -b^{12, 37}_1 c b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ p_432 ∨ b^{12, 37}_0 c in DIMACS: 11810 11811 11812 432 11813 0 11810 11811 11812 432 -11814 0 11810 11811 11812 432 11815 0 c -1-1 --> -2 c ( b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ b^{12, 36}_0 ∧ -p_432) -> ( b^{12, 37}_2 ∧ b^{12, 37}_1 ∧ -b^{12, 37}_0) c in CNF: c -b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ p_432 ∨ b^{12, 37}_2 c -b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ p_432 ∨ b^{12, 37}_1 c -b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ p_432 ∨ -b^{12, 37}_0 c in DIMACS: -11810 11811 -11812 432 11813 0 -11810 11811 -11812 432 11814 0 -11810 11811 -11812 432 -11815 0 c -2-1 --> break c ( b^{12, 36}_2 ∧ b^{12, 36}_1 ∧ -b^{12, 36}_0 ∧ -p_432) -> break c in CNF: c -b^{12, 36}_2 ∨ -b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ p_432 ∨ break c in DIMACS: -11810 -11811 11812 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 36}_2 ∧ -b^{12, 36}_1 ∧ -b^{12, 36}_0 ∧ true) c in CNF: c -b^{12, 36}_2 ∨ b^{12, 36}_1 ∨ b^{12, 36}_0 ∨ false c in DIMACS: -11810 11811 11812 0 c 3 does not represent an automaton state. c -(-b^{12, 36}_2 ∧ b^{12, 36}_1 ∧ b^{12, 36}_0 ∧ true) c in CNF: c b^{12, 36}_2 ∨ -b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ false c in DIMACS: 11810 -11811 -11812 0 c -3 does not represent an automaton state. c -( b^{12, 36}_2 ∧ b^{12, 36}_1 ∧ b^{12, 36}_0 ∧ true) c in CNF: c -b^{12, 36}_2 ∨ -b^{12, 36}_1 ∨ -b^{12, 36}_0 ∨ false c in DIMACS: -11810 -11811 -11812 0 c i = 37 c -2+1 --> -1 c ( b^{12, 37}_2 ∧ b^{12, 37}_1 ∧ -b^{12, 37}_0 ∧ p_444) -> ( b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ b^{12, 38}_0) c in CNF: c -b^{12, 37}_2 ∨ -b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ -p_444 ∨ b^{12, 38}_2 c -b^{12, 37}_2 ∨ -b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ -p_444 ∨ -b^{12, 38}_1 c -b^{12, 37}_2 ∨ -b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ -p_444 ∨ b^{12, 38}_0 c in DIMACS: -11813 -11814 11815 -444 11816 0 -11813 -11814 11815 -444 -11817 0 -11813 -11814 11815 -444 11818 0 c -1+1 --> 0 c ( b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ b^{12, 37}_0 ∧ p_444) -> (-b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ -b^{12, 38}_0) c in CNF: c -b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ -p_444 ∨ -b^{12, 38}_2 c -b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ -p_444 ∨ -b^{12, 38}_1 c -b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ -p_444 ∨ -b^{12, 38}_0 c in DIMACS: -11813 11814 -11815 -444 -11816 0 -11813 11814 -11815 -444 -11817 0 -11813 11814 -11815 -444 -11818 0 c 0+1 --> 1 c (-b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ -b^{12, 37}_0 ∧ p_444) -> (-b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ b^{12, 38}_0) c in CNF: c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ -p_444 ∨ -b^{12, 38}_2 c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ -p_444 ∨ -b^{12, 38}_1 c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ -p_444 ∨ b^{12, 38}_0 c in DIMACS: 11813 11814 11815 -444 -11816 0 11813 11814 11815 -444 -11817 0 11813 11814 11815 -444 11818 0 c 1+1 --> 2 c (-b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ b^{12, 37}_0 ∧ p_444) -> (-b^{12, 38}_2 ∧ b^{12, 38}_1 ∧ -b^{12, 38}_0) c in CNF: c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ -p_444 ∨ -b^{12, 38}_2 c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ -p_444 ∨ b^{12, 38}_1 c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ -p_444 ∨ -b^{12, 38}_0 c in DIMACS: 11813 11814 -11815 -444 -11816 0 11813 11814 -11815 -444 11817 0 11813 11814 -11815 -444 -11818 0 c 2+1 --> break c (-b^{12, 37}_2 ∧ b^{12, 37}_1 ∧ -b^{12, 37}_0 ∧ p_444) -> break c in CNF: c b^{12, 37}_2 ∨ -b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ -p_444 ∨ break c in DIMACS: 11813 -11814 11815 -444 1162 0 c 2-1 --> 1 c (-b^{12, 37}_2 ∧ b^{12, 37}_1 ∧ -b^{12, 37}_0 ∧ -p_444) -> (-b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ b^{12, 38}_0) c in CNF: c b^{12, 37}_2 ∨ -b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ p_444 ∨ -b^{12, 38}_2 c b^{12, 37}_2 ∨ -b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ p_444 ∨ -b^{12, 38}_1 c b^{12, 37}_2 ∨ -b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ p_444 ∨ b^{12, 38}_0 c in DIMACS: 11813 -11814 11815 444 -11816 0 11813 -11814 11815 444 -11817 0 11813 -11814 11815 444 11818 0 c 1-1 --> 0 c (-b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ b^{12, 37}_0 ∧ -p_444) -> (-b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ -b^{12, 38}_0) c in CNF: c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ p_444 ∨ -b^{12, 38}_2 c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ p_444 ∨ -b^{12, 38}_1 c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ p_444 ∨ -b^{12, 38}_0 c in DIMACS: 11813 11814 -11815 444 -11816 0 11813 11814 -11815 444 -11817 0 11813 11814 -11815 444 -11818 0 c 0-1 --> -1 c (-b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ -b^{12, 37}_0 ∧ -p_444) -> ( b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ b^{12, 38}_0) c in CNF: c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ p_444 ∨ b^{12, 38}_2 c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ p_444 ∨ -b^{12, 38}_1 c b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ p_444 ∨ b^{12, 38}_0 c in DIMACS: 11813 11814 11815 444 11816 0 11813 11814 11815 444 -11817 0 11813 11814 11815 444 11818 0 c -1-1 --> -2 c ( b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ b^{12, 37}_0 ∧ -p_444) -> ( b^{12, 38}_2 ∧ b^{12, 38}_1 ∧ -b^{12, 38}_0) c in CNF: c -b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ p_444 ∨ b^{12, 38}_2 c -b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ p_444 ∨ b^{12, 38}_1 c -b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ p_444 ∨ -b^{12, 38}_0 c in DIMACS: -11813 11814 -11815 444 11816 0 -11813 11814 -11815 444 11817 0 -11813 11814 -11815 444 -11818 0 c -2-1 --> break c ( b^{12, 37}_2 ∧ b^{12, 37}_1 ∧ -b^{12, 37}_0 ∧ -p_444) -> break c in CNF: c -b^{12, 37}_2 ∨ -b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ p_444 ∨ break c in DIMACS: -11813 -11814 11815 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 37}_2 ∧ -b^{12, 37}_1 ∧ -b^{12, 37}_0 ∧ true) c in CNF: c -b^{12, 37}_2 ∨ b^{12, 37}_1 ∨ b^{12, 37}_0 ∨ false c in DIMACS: -11813 11814 11815 0 c 3 does not represent an automaton state. c -(-b^{12, 37}_2 ∧ b^{12, 37}_1 ∧ b^{12, 37}_0 ∧ true) c in CNF: c b^{12, 37}_2 ∨ -b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ false c in DIMACS: 11813 -11814 -11815 0 c -3 does not represent an automaton state. c -( b^{12, 37}_2 ∧ b^{12, 37}_1 ∧ b^{12, 37}_0 ∧ true) c in CNF: c -b^{12, 37}_2 ∨ -b^{12, 37}_1 ∨ -b^{12, 37}_0 ∨ false c in DIMACS: -11813 -11814 -11815 0 c i = 38 c -2+1 --> -1 c ( b^{12, 38}_2 ∧ b^{12, 38}_1 ∧ -b^{12, 38}_0 ∧ p_456) -> ( b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ b^{12, 39}_0) c in CNF: c -b^{12, 38}_2 ∨ -b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ -p_456 ∨ b^{12, 39}_2 c -b^{12, 38}_2 ∨ -b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ -p_456 ∨ -b^{12, 39}_1 c -b^{12, 38}_2 ∨ -b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ -p_456 ∨ b^{12, 39}_0 c in DIMACS: -11816 -11817 11818 -456 11819 0 -11816 -11817 11818 -456 -11820 0 -11816 -11817 11818 -456 11821 0 c -1+1 --> 0 c ( b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ b^{12, 38}_0 ∧ p_456) -> (-b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ -b^{12, 39}_0) c in CNF: c -b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ -p_456 ∨ -b^{12, 39}_2 c -b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ -p_456 ∨ -b^{12, 39}_1 c -b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ -p_456 ∨ -b^{12, 39}_0 c in DIMACS: -11816 11817 -11818 -456 -11819 0 -11816 11817 -11818 -456 -11820 0 -11816 11817 -11818 -456 -11821 0 c 0+1 --> 1 c (-b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ -b^{12, 38}_0 ∧ p_456) -> (-b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ b^{12, 39}_0) c in CNF: c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ -p_456 ∨ -b^{12, 39}_2 c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ -p_456 ∨ -b^{12, 39}_1 c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ -p_456 ∨ b^{12, 39}_0 c in DIMACS: 11816 11817 11818 -456 -11819 0 11816 11817 11818 -456 -11820 0 11816 11817 11818 -456 11821 0 c 1+1 --> 2 c (-b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ b^{12, 38}_0 ∧ p_456) -> (-b^{12, 39}_2 ∧ b^{12, 39}_1 ∧ -b^{12, 39}_0) c in CNF: c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ -p_456 ∨ -b^{12, 39}_2 c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ -p_456 ∨ b^{12, 39}_1 c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ -p_456 ∨ -b^{12, 39}_0 c in DIMACS: 11816 11817 -11818 -456 -11819 0 11816 11817 -11818 -456 11820 0 11816 11817 -11818 -456 -11821 0 c 2+1 --> break c (-b^{12, 38}_2 ∧ b^{12, 38}_1 ∧ -b^{12, 38}_0 ∧ p_456) -> break c in CNF: c b^{12, 38}_2 ∨ -b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ -p_456 ∨ break c in DIMACS: 11816 -11817 11818 -456 1162 0 c 2-1 --> 1 c (-b^{12, 38}_2 ∧ b^{12, 38}_1 ∧ -b^{12, 38}_0 ∧ -p_456) -> (-b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ b^{12, 39}_0) c in CNF: c b^{12, 38}_2 ∨ -b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ p_456 ∨ -b^{12, 39}_2 c b^{12, 38}_2 ∨ -b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ p_456 ∨ -b^{12, 39}_1 c b^{12, 38}_2 ∨ -b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ p_456 ∨ b^{12, 39}_0 c in DIMACS: 11816 -11817 11818 456 -11819 0 11816 -11817 11818 456 -11820 0 11816 -11817 11818 456 11821 0 c 1-1 --> 0 c (-b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ b^{12, 38}_0 ∧ -p_456) -> (-b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ -b^{12, 39}_0) c in CNF: c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ p_456 ∨ -b^{12, 39}_2 c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ p_456 ∨ -b^{12, 39}_1 c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ p_456 ∨ -b^{12, 39}_0 c in DIMACS: 11816 11817 -11818 456 -11819 0 11816 11817 -11818 456 -11820 0 11816 11817 -11818 456 -11821 0 c 0-1 --> -1 c (-b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ -b^{12, 38}_0 ∧ -p_456) -> ( b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ b^{12, 39}_0) c in CNF: c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ p_456 ∨ b^{12, 39}_2 c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ p_456 ∨ -b^{12, 39}_1 c b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ p_456 ∨ b^{12, 39}_0 c in DIMACS: 11816 11817 11818 456 11819 0 11816 11817 11818 456 -11820 0 11816 11817 11818 456 11821 0 c -1-1 --> -2 c ( b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ b^{12, 38}_0 ∧ -p_456) -> ( b^{12, 39}_2 ∧ b^{12, 39}_1 ∧ -b^{12, 39}_0) c in CNF: c -b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ p_456 ∨ b^{12, 39}_2 c -b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ p_456 ∨ b^{12, 39}_1 c -b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ p_456 ∨ -b^{12, 39}_0 c in DIMACS: -11816 11817 -11818 456 11819 0 -11816 11817 -11818 456 11820 0 -11816 11817 -11818 456 -11821 0 c -2-1 --> break c ( b^{12, 38}_2 ∧ b^{12, 38}_1 ∧ -b^{12, 38}_0 ∧ -p_456) -> break c in CNF: c -b^{12, 38}_2 ∨ -b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ p_456 ∨ break c in DIMACS: -11816 -11817 11818 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 38}_2 ∧ -b^{12, 38}_1 ∧ -b^{12, 38}_0 ∧ true) c in CNF: c -b^{12, 38}_2 ∨ b^{12, 38}_1 ∨ b^{12, 38}_0 ∨ false c in DIMACS: -11816 11817 11818 0 c 3 does not represent an automaton state. c -(-b^{12, 38}_2 ∧ b^{12, 38}_1 ∧ b^{12, 38}_0 ∧ true) c in CNF: c b^{12, 38}_2 ∨ -b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ false c in DIMACS: 11816 -11817 -11818 0 c -3 does not represent an automaton state. c -( b^{12, 38}_2 ∧ b^{12, 38}_1 ∧ b^{12, 38}_0 ∧ true) c in CNF: c -b^{12, 38}_2 ∨ -b^{12, 38}_1 ∨ -b^{12, 38}_0 ∨ false c in DIMACS: -11816 -11817 -11818 0 c i = 39 c -2+1 --> -1 c ( b^{12, 39}_2 ∧ b^{12, 39}_1 ∧ -b^{12, 39}_0 ∧ p_468) -> ( b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ b^{12, 40}_0) c in CNF: c -b^{12, 39}_2 ∨ -b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ -p_468 ∨ b^{12, 40}_2 c -b^{12, 39}_2 ∨ -b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ -p_468 ∨ -b^{12, 40}_1 c -b^{12, 39}_2 ∨ -b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ -p_468 ∨ b^{12, 40}_0 c in DIMACS: -11819 -11820 11821 -468 11822 0 -11819 -11820 11821 -468 -11823 0 -11819 -11820 11821 -468 11824 0 c -1+1 --> 0 c ( b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ b^{12, 39}_0 ∧ p_468) -> (-b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ -b^{12, 40}_0) c in CNF: c -b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ -p_468 ∨ -b^{12, 40}_2 c -b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ -p_468 ∨ -b^{12, 40}_1 c -b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ -p_468 ∨ -b^{12, 40}_0 c in DIMACS: -11819 11820 -11821 -468 -11822 0 -11819 11820 -11821 -468 -11823 0 -11819 11820 -11821 -468 -11824 0 c 0+1 --> 1 c (-b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ -b^{12, 39}_0 ∧ p_468) -> (-b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ b^{12, 40}_0) c in CNF: c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ -p_468 ∨ -b^{12, 40}_2 c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ -p_468 ∨ -b^{12, 40}_1 c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ -p_468 ∨ b^{12, 40}_0 c in DIMACS: 11819 11820 11821 -468 -11822 0 11819 11820 11821 -468 -11823 0 11819 11820 11821 -468 11824 0 c 1+1 --> 2 c (-b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ b^{12, 39}_0 ∧ p_468) -> (-b^{12, 40}_2 ∧ b^{12, 40}_1 ∧ -b^{12, 40}_0) c in CNF: c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ -p_468 ∨ -b^{12, 40}_2 c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ -p_468 ∨ b^{12, 40}_1 c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ -p_468 ∨ -b^{12, 40}_0 c in DIMACS: 11819 11820 -11821 -468 -11822 0 11819 11820 -11821 -468 11823 0 11819 11820 -11821 -468 -11824 0 c 2+1 --> break c (-b^{12, 39}_2 ∧ b^{12, 39}_1 ∧ -b^{12, 39}_0 ∧ p_468) -> break c in CNF: c b^{12, 39}_2 ∨ -b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ -p_468 ∨ break c in DIMACS: 11819 -11820 11821 -468 1162 0 c 2-1 --> 1 c (-b^{12, 39}_2 ∧ b^{12, 39}_1 ∧ -b^{12, 39}_0 ∧ -p_468) -> (-b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ b^{12, 40}_0) c in CNF: c b^{12, 39}_2 ∨ -b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ p_468 ∨ -b^{12, 40}_2 c b^{12, 39}_2 ∨ -b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ p_468 ∨ -b^{12, 40}_1 c b^{12, 39}_2 ∨ -b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ p_468 ∨ b^{12, 40}_0 c in DIMACS: 11819 -11820 11821 468 -11822 0 11819 -11820 11821 468 -11823 0 11819 -11820 11821 468 11824 0 c 1-1 --> 0 c (-b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ b^{12, 39}_0 ∧ -p_468) -> (-b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ -b^{12, 40}_0) c in CNF: c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ p_468 ∨ -b^{12, 40}_2 c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ p_468 ∨ -b^{12, 40}_1 c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ p_468 ∨ -b^{12, 40}_0 c in DIMACS: 11819 11820 -11821 468 -11822 0 11819 11820 -11821 468 -11823 0 11819 11820 -11821 468 -11824 0 c 0-1 --> -1 c (-b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ -b^{12, 39}_0 ∧ -p_468) -> ( b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ b^{12, 40}_0) c in CNF: c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ p_468 ∨ b^{12, 40}_2 c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ p_468 ∨ -b^{12, 40}_1 c b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ p_468 ∨ b^{12, 40}_0 c in DIMACS: 11819 11820 11821 468 11822 0 11819 11820 11821 468 -11823 0 11819 11820 11821 468 11824 0 c -1-1 --> -2 c ( b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ b^{12, 39}_0 ∧ -p_468) -> ( b^{12, 40}_2 ∧ b^{12, 40}_1 ∧ -b^{12, 40}_0) c in CNF: c -b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ p_468 ∨ b^{12, 40}_2 c -b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ p_468 ∨ b^{12, 40}_1 c -b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ p_468 ∨ -b^{12, 40}_0 c in DIMACS: -11819 11820 -11821 468 11822 0 -11819 11820 -11821 468 11823 0 -11819 11820 -11821 468 -11824 0 c -2-1 --> break c ( b^{12, 39}_2 ∧ b^{12, 39}_1 ∧ -b^{12, 39}_0 ∧ -p_468) -> break c in CNF: c -b^{12, 39}_2 ∨ -b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ p_468 ∨ break c in DIMACS: -11819 -11820 11821 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 39}_2 ∧ -b^{12, 39}_1 ∧ -b^{12, 39}_0 ∧ true) c in CNF: c -b^{12, 39}_2 ∨ b^{12, 39}_1 ∨ b^{12, 39}_0 ∨ false c in DIMACS: -11819 11820 11821 0 c 3 does not represent an automaton state. c -(-b^{12, 39}_2 ∧ b^{12, 39}_1 ∧ b^{12, 39}_0 ∧ true) c in CNF: c b^{12, 39}_2 ∨ -b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ false c in DIMACS: 11819 -11820 -11821 0 c -3 does not represent an automaton state. c -( b^{12, 39}_2 ∧ b^{12, 39}_1 ∧ b^{12, 39}_0 ∧ true) c in CNF: c -b^{12, 39}_2 ∨ -b^{12, 39}_1 ∨ -b^{12, 39}_0 ∨ false c in DIMACS: -11819 -11820 -11821 0 c i = 40 c -2+1 --> -1 c ( b^{12, 40}_2 ∧ b^{12, 40}_1 ∧ -b^{12, 40}_0 ∧ p_480) -> ( b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ b^{12, 41}_0) c in CNF: c -b^{12, 40}_2 ∨ -b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ -p_480 ∨ b^{12, 41}_2 c -b^{12, 40}_2 ∨ -b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ -p_480 ∨ -b^{12, 41}_1 c -b^{12, 40}_2 ∨ -b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ -p_480 ∨ b^{12, 41}_0 c in DIMACS: -11822 -11823 11824 -480 11825 0 -11822 -11823 11824 -480 -11826 0 -11822 -11823 11824 -480 11827 0 c -1+1 --> 0 c ( b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ b^{12, 40}_0 ∧ p_480) -> (-b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ -b^{12, 41}_0) c in CNF: c -b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ -p_480 ∨ -b^{12, 41}_2 c -b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ -p_480 ∨ -b^{12, 41}_1 c -b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ -p_480 ∨ -b^{12, 41}_0 c in DIMACS: -11822 11823 -11824 -480 -11825 0 -11822 11823 -11824 -480 -11826 0 -11822 11823 -11824 -480 -11827 0 c 0+1 --> 1 c (-b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ -b^{12, 40}_0 ∧ p_480) -> (-b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ b^{12, 41}_0) c in CNF: c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ -p_480 ∨ -b^{12, 41}_2 c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ -p_480 ∨ -b^{12, 41}_1 c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ -p_480 ∨ b^{12, 41}_0 c in DIMACS: 11822 11823 11824 -480 -11825 0 11822 11823 11824 -480 -11826 0 11822 11823 11824 -480 11827 0 c 1+1 --> 2 c (-b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ b^{12, 40}_0 ∧ p_480) -> (-b^{12, 41}_2 ∧ b^{12, 41}_1 ∧ -b^{12, 41}_0) c in CNF: c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ -p_480 ∨ -b^{12, 41}_2 c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ -p_480 ∨ b^{12, 41}_1 c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ -p_480 ∨ -b^{12, 41}_0 c in DIMACS: 11822 11823 -11824 -480 -11825 0 11822 11823 -11824 -480 11826 0 11822 11823 -11824 -480 -11827 0 c 2+1 --> break c (-b^{12, 40}_2 ∧ b^{12, 40}_1 ∧ -b^{12, 40}_0 ∧ p_480) -> break c in CNF: c b^{12, 40}_2 ∨ -b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ -p_480 ∨ break c in DIMACS: 11822 -11823 11824 -480 1162 0 c 2-1 --> 1 c (-b^{12, 40}_2 ∧ b^{12, 40}_1 ∧ -b^{12, 40}_0 ∧ -p_480) -> (-b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ b^{12, 41}_0) c in CNF: c b^{12, 40}_2 ∨ -b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ p_480 ∨ -b^{12, 41}_2 c b^{12, 40}_2 ∨ -b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ p_480 ∨ -b^{12, 41}_1 c b^{12, 40}_2 ∨ -b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ p_480 ∨ b^{12, 41}_0 c in DIMACS: 11822 -11823 11824 480 -11825 0 11822 -11823 11824 480 -11826 0 11822 -11823 11824 480 11827 0 c 1-1 --> 0 c (-b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ b^{12, 40}_0 ∧ -p_480) -> (-b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ -b^{12, 41}_0) c in CNF: c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ p_480 ∨ -b^{12, 41}_2 c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ p_480 ∨ -b^{12, 41}_1 c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ p_480 ∨ -b^{12, 41}_0 c in DIMACS: 11822 11823 -11824 480 -11825 0 11822 11823 -11824 480 -11826 0 11822 11823 -11824 480 -11827 0 c 0-1 --> -1 c (-b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ -b^{12, 40}_0 ∧ -p_480) -> ( b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ b^{12, 41}_0) c in CNF: c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ p_480 ∨ b^{12, 41}_2 c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ p_480 ∨ -b^{12, 41}_1 c b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ p_480 ∨ b^{12, 41}_0 c in DIMACS: 11822 11823 11824 480 11825 0 11822 11823 11824 480 -11826 0 11822 11823 11824 480 11827 0 c -1-1 --> -2 c ( b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ b^{12, 40}_0 ∧ -p_480) -> ( b^{12, 41}_2 ∧ b^{12, 41}_1 ∧ -b^{12, 41}_0) c in CNF: c -b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ p_480 ∨ b^{12, 41}_2 c -b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ p_480 ∨ b^{12, 41}_1 c -b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ p_480 ∨ -b^{12, 41}_0 c in DIMACS: -11822 11823 -11824 480 11825 0 -11822 11823 -11824 480 11826 0 -11822 11823 -11824 480 -11827 0 c -2-1 --> break c ( b^{12, 40}_2 ∧ b^{12, 40}_1 ∧ -b^{12, 40}_0 ∧ -p_480) -> break c in CNF: c -b^{12, 40}_2 ∨ -b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ p_480 ∨ break c in DIMACS: -11822 -11823 11824 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 40}_2 ∧ -b^{12, 40}_1 ∧ -b^{12, 40}_0 ∧ true) c in CNF: c -b^{12, 40}_2 ∨ b^{12, 40}_1 ∨ b^{12, 40}_0 ∨ false c in DIMACS: -11822 11823 11824 0 c 3 does not represent an automaton state. c -(-b^{12, 40}_2 ∧ b^{12, 40}_1 ∧ b^{12, 40}_0 ∧ true) c in CNF: c b^{12, 40}_2 ∨ -b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ false c in DIMACS: 11822 -11823 -11824 0 c -3 does not represent an automaton state. c -( b^{12, 40}_2 ∧ b^{12, 40}_1 ∧ b^{12, 40}_0 ∧ true) c in CNF: c -b^{12, 40}_2 ∨ -b^{12, 40}_1 ∨ -b^{12, 40}_0 ∨ false c in DIMACS: -11822 -11823 -11824 0 c i = 41 c -2+1 --> -1 c ( b^{12, 41}_2 ∧ b^{12, 41}_1 ∧ -b^{12, 41}_0 ∧ p_492) -> ( b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ b^{12, 42}_0) c in CNF: c -b^{12, 41}_2 ∨ -b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ -p_492 ∨ b^{12, 42}_2 c -b^{12, 41}_2 ∨ -b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ -p_492 ∨ -b^{12, 42}_1 c -b^{12, 41}_2 ∨ -b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ -p_492 ∨ b^{12, 42}_0 c in DIMACS: -11825 -11826 11827 -492 11828 0 -11825 -11826 11827 -492 -11829 0 -11825 -11826 11827 -492 11830 0 c -1+1 --> 0 c ( b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ b^{12, 41}_0 ∧ p_492) -> (-b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ -b^{12, 42}_0) c in CNF: c -b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ -p_492 ∨ -b^{12, 42}_2 c -b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ -p_492 ∨ -b^{12, 42}_1 c -b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ -p_492 ∨ -b^{12, 42}_0 c in DIMACS: -11825 11826 -11827 -492 -11828 0 -11825 11826 -11827 -492 -11829 0 -11825 11826 -11827 -492 -11830 0 c 0+1 --> 1 c (-b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ -b^{12, 41}_0 ∧ p_492) -> (-b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ b^{12, 42}_0) c in CNF: c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ -p_492 ∨ -b^{12, 42}_2 c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ -p_492 ∨ -b^{12, 42}_1 c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ -p_492 ∨ b^{12, 42}_0 c in DIMACS: 11825 11826 11827 -492 -11828 0 11825 11826 11827 -492 -11829 0 11825 11826 11827 -492 11830 0 c 1+1 --> 2 c (-b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ b^{12, 41}_0 ∧ p_492) -> (-b^{12, 42}_2 ∧ b^{12, 42}_1 ∧ -b^{12, 42}_0) c in CNF: c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ -p_492 ∨ -b^{12, 42}_2 c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ -p_492 ∨ b^{12, 42}_1 c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ -p_492 ∨ -b^{12, 42}_0 c in DIMACS: 11825 11826 -11827 -492 -11828 0 11825 11826 -11827 -492 11829 0 11825 11826 -11827 -492 -11830 0 c 2+1 --> break c (-b^{12, 41}_2 ∧ b^{12, 41}_1 ∧ -b^{12, 41}_0 ∧ p_492) -> break c in CNF: c b^{12, 41}_2 ∨ -b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ -p_492 ∨ break c in DIMACS: 11825 -11826 11827 -492 1162 0 c 2-1 --> 1 c (-b^{12, 41}_2 ∧ b^{12, 41}_1 ∧ -b^{12, 41}_0 ∧ -p_492) -> (-b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ b^{12, 42}_0) c in CNF: c b^{12, 41}_2 ∨ -b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ p_492 ∨ -b^{12, 42}_2 c b^{12, 41}_2 ∨ -b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ p_492 ∨ -b^{12, 42}_1 c b^{12, 41}_2 ∨ -b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ p_492 ∨ b^{12, 42}_0 c in DIMACS: 11825 -11826 11827 492 -11828 0 11825 -11826 11827 492 -11829 0 11825 -11826 11827 492 11830 0 c 1-1 --> 0 c (-b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ b^{12, 41}_0 ∧ -p_492) -> (-b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ -b^{12, 42}_0) c in CNF: c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ p_492 ∨ -b^{12, 42}_2 c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ p_492 ∨ -b^{12, 42}_1 c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ p_492 ∨ -b^{12, 42}_0 c in DIMACS: 11825 11826 -11827 492 -11828 0 11825 11826 -11827 492 -11829 0 11825 11826 -11827 492 -11830 0 c 0-1 --> -1 c (-b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ -b^{12, 41}_0 ∧ -p_492) -> ( b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ b^{12, 42}_0) c in CNF: c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ p_492 ∨ b^{12, 42}_2 c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ p_492 ∨ -b^{12, 42}_1 c b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ p_492 ∨ b^{12, 42}_0 c in DIMACS: 11825 11826 11827 492 11828 0 11825 11826 11827 492 -11829 0 11825 11826 11827 492 11830 0 c -1-1 --> -2 c ( b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ b^{12, 41}_0 ∧ -p_492) -> ( b^{12, 42}_2 ∧ b^{12, 42}_1 ∧ -b^{12, 42}_0) c in CNF: c -b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ p_492 ∨ b^{12, 42}_2 c -b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ p_492 ∨ b^{12, 42}_1 c -b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ p_492 ∨ -b^{12, 42}_0 c in DIMACS: -11825 11826 -11827 492 11828 0 -11825 11826 -11827 492 11829 0 -11825 11826 -11827 492 -11830 0 c -2-1 --> break c ( b^{12, 41}_2 ∧ b^{12, 41}_1 ∧ -b^{12, 41}_0 ∧ -p_492) -> break c in CNF: c -b^{12, 41}_2 ∨ -b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ p_492 ∨ break c in DIMACS: -11825 -11826 11827 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 41}_2 ∧ -b^{12, 41}_1 ∧ -b^{12, 41}_0 ∧ true) c in CNF: c -b^{12, 41}_2 ∨ b^{12, 41}_1 ∨ b^{12, 41}_0 ∨ false c in DIMACS: -11825 11826 11827 0 c 3 does not represent an automaton state. c -(-b^{12, 41}_2 ∧ b^{12, 41}_1 ∧ b^{12, 41}_0 ∧ true) c in CNF: c b^{12, 41}_2 ∨ -b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ false c in DIMACS: 11825 -11826 -11827 0 c -3 does not represent an automaton state. c -( b^{12, 41}_2 ∧ b^{12, 41}_1 ∧ b^{12, 41}_0 ∧ true) c in CNF: c -b^{12, 41}_2 ∨ -b^{12, 41}_1 ∨ -b^{12, 41}_0 ∨ false c in DIMACS: -11825 -11826 -11827 0 c i = 42 c -2+1 --> -1 c ( b^{12, 42}_2 ∧ b^{12, 42}_1 ∧ -b^{12, 42}_0 ∧ p_504) -> ( b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ b^{12, 43}_0) c in CNF: c -b^{12, 42}_2 ∨ -b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ -p_504 ∨ b^{12, 43}_2 c -b^{12, 42}_2 ∨ -b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ -p_504 ∨ -b^{12, 43}_1 c -b^{12, 42}_2 ∨ -b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ -p_504 ∨ b^{12, 43}_0 c in DIMACS: -11828 -11829 11830 -504 11831 0 -11828 -11829 11830 -504 -11832 0 -11828 -11829 11830 -504 11833 0 c -1+1 --> 0 c ( b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ b^{12, 42}_0 ∧ p_504) -> (-b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ -b^{12, 43}_0) c in CNF: c -b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ -p_504 ∨ -b^{12, 43}_2 c -b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ -p_504 ∨ -b^{12, 43}_1 c -b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ -p_504 ∨ -b^{12, 43}_0 c in DIMACS: -11828 11829 -11830 -504 -11831 0 -11828 11829 -11830 -504 -11832 0 -11828 11829 -11830 -504 -11833 0 c 0+1 --> 1 c (-b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ -b^{12, 42}_0 ∧ p_504) -> (-b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ b^{12, 43}_0) c in CNF: c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ -p_504 ∨ -b^{12, 43}_2 c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ -p_504 ∨ -b^{12, 43}_1 c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ -p_504 ∨ b^{12, 43}_0 c in DIMACS: 11828 11829 11830 -504 -11831 0 11828 11829 11830 -504 -11832 0 11828 11829 11830 -504 11833 0 c 1+1 --> 2 c (-b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ b^{12, 42}_0 ∧ p_504) -> (-b^{12, 43}_2 ∧ b^{12, 43}_1 ∧ -b^{12, 43}_0) c in CNF: c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ -p_504 ∨ -b^{12, 43}_2 c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ -p_504 ∨ b^{12, 43}_1 c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ -p_504 ∨ -b^{12, 43}_0 c in DIMACS: 11828 11829 -11830 -504 -11831 0 11828 11829 -11830 -504 11832 0 11828 11829 -11830 -504 -11833 0 c 2+1 --> break c (-b^{12, 42}_2 ∧ b^{12, 42}_1 ∧ -b^{12, 42}_0 ∧ p_504) -> break c in CNF: c b^{12, 42}_2 ∨ -b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ -p_504 ∨ break c in DIMACS: 11828 -11829 11830 -504 1162 0 c 2-1 --> 1 c (-b^{12, 42}_2 ∧ b^{12, 42}_1 ∧ -b^{12, 42}_0 ∧ -p_504) -> (-b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ b^{12, 43}_0) c in CNF: c b^{12, 42}_2 ∨ -b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ p_504 ∨ -b^{12, 43}_2 c b^{12, 42}_2 ∨ -b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ p_504 ∨ -b^{12, 43}_1 c b^{12, 42}_2 ∨ -b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ p_504 ∨ b^{12, 43}_0 c in DIMACS: 11828 -11829 11830 504 -11831 0 11828 -11829 11830 504 -11832 0 11828 -11829 11830 504 11833 0 c 1-1 --> 0 c (-b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ b^{12, 42}_0 ∧ -p_504) -> (-b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ -b^{12, 43}_0) c in CNF: c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ p_504 ∨ -b^{12, 43}_2 c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ p_504 ∨ -b^{12, 43}_1 c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ p_504 ∨ -b^{12, 43}_0 c in DIMACS: 11828 11829 -11830 504 -11831 0 11828 11829 -11830 504 -11832 0 11828 11829 -11830 504 -11833 0 c 0-1 --> -1 c (-b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ -b^{12, 42}_0 ∧ -p_504) -> ( b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ b^{12, 43}_0) c in CNF: c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ p_504 ∨ b^{12, 43}_2 c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ p_504 ∨ -b^{12, 43}_1 c b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ p_504 ∨ b^{12, 43}_0 c in DIMACS: 11828 11829 11830 504 11831 0 11828 11829 11830 504 -11832 0 11828 11829 11830 504 11833 0 c -1-1 --> -2 c ( b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ b^{12, 42}_0 ∧ -p_504) -> ( b^{12, 43}_2 ∧ b^{12, 43}_1 ∧ -b^{12, 43}_0) c in CNF: c -b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ p_504 ∨ b^{12, 43}_2 c -b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ p_504 ∨ b^{12, 43}_1 c -b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ p_504 ∨ -b^{12, 43}_0 c in DIMACS: -11828 11829 -11830 504 11831 0 -11828 11829 -11830 504 11832 0 -11828 11829 -11830 504 -11833 0 c -2-1 --> break c ( b^{12, 42}_2 ∧ b^{12, 42}_1 ∧ -b^{12, 42}_0 ∧ -p_504) -> break c in CNF: c -b^{12, 42}_2 ∨ -b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ p_504 ∨ break c in DIMACS: -11828 -11829 11830 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 42}_2 ∧ -b^{12, 42}_1 ∧ -b^{12, 42}_0 ∧ true) c in CNF: c -b^{12, 42}_2 ∨ b^{12, 42}_1 ∨ b^{12, 42}_0 ∨ false c in DIMACS: -11828 11829 11830 0 c 3 does not represent an automaton state. c -(-b^{12, 42}_2 ∧ b^{12, 42}_1 ∧ b^{12, 42}_0 ∧ true) c in CNF: c b^{12, 42}_2 ∨ -b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ false c in DIMACS: 11828 -11829 -11830 0 c -3 does not represent an automaton state. c -( b^{12, 42}_2 ∧ b^{12, 42}_1 ∧ b^{12, 42}_0 ∧ true) c in CNF: c -b^{12, 42}_2 ∨ -b^{12, 42}_1 ∨ -b^{12, 42}_0 ∨ false c in DIMACS: -11828 -11829 -11830 0 c i = 43 c -2+1 --> -1 c ( b^{12, 43}_2 ∧ b^{12, 43}_1 ∧ -b^{12, 43}_0 ∧ p_516) -> ( b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ b^{12, 44}_0) c in CNF: c -b^{12, 43}_2 ∨ -b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ -p_516 ∨ b^{12, 44}_2 c -b^{12, 43}_2 ∨ -b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ -p_516 ∨ -b^{12, 44}_1 c -b^{12, 43}_2 ∨ -b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ -p_516 ∨ b^{12, 44}_0 c in DIMACS: -11831 -11832 11833 -516 11834 0 -11831 -11832 11833 -516 -11835 0 -11831 -11832 11833 -516 11836 0 c -1+1 --> 0 c ( b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ b^{12, 43}_0 ∧ p_516) -> (-b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ -b^{12, 44}_0) c in CNF: c -b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ -p_516 ∨ -b^{12, 44}_2 c -b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ -p_516 ∨ -b^{12, 44}_1 c -b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ -p_516 ∨ -b^{12, 44}_0 c in DIMACS: -11831 11832 -11833 -516 -11834 0 -11831 11832 -11833 -516 -11835 0 -11831 11832 -11833 -516 -11836 0 c 0+1 --> 1 c (-b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ -b^{12, 43}_0 ∧ p_516) -> (-b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ b^{12, 44}_0) c in CNF: c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ -p_516 ∨ -b^{12, 44}_2 c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ -p_516 ∨ -b^{12, 44}_1 c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ -p_516 ∨ b^{12, 44}_0 c in DIMACS: 11831 11832 11833 -516 -11834 0 11831 11832 11833 -516 -11835 0 11831 11832 11833 -516 11836 0 c 1+1 --> 2 c (-b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ b^{12, 43}_0 ∧ p_516) -> (-b^{12, 44}_2 ∧ b^{12, 44}_1 ∧ -b^{12, 44}_0) c in CNF: c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ -p_516 ∨ -b^{12, 44}_2 c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ -p_516 ∨ b^{12, 44}_1 c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ -p_516 ∨ -b^{12, 44}_0 c in DIMACS: 11831 11832 -11833 -516 -11834 0 11831 11832 -11833 -516 11835 0 11831 11832 -11833 -516 -11836 0 c 2+1 --> break c (-b^{12, 43}_2 ∧ b^{12, 43}_1 ∧ -b^{12, 43}_0 ∧ p_516) -> break c in CNF: c b^{12, 43}_2 ∨ -b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ -p_516 ∨ break c in DIMACS: 11831 -11832 11833 -516 1162 0 c 2-1 --> 1 c (-b^{12, 43}_2 ∧ b^{12, 43}_1 ∧ -b^{12, 43}_0 ∧ -p_516) -> (-b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ b^{12, 44}_0) c in CNF: c b^{12, 43}_2 ∨ -b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ p_516 ∨ -b^{12, 44}_2 c b^{12, 43}_2 ∨ -b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ p_516 ∨ -b^{12, 44}_1 c b^{12, 43}_2 ∨ -b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ p_516 ∨ b^{12, 44}_0 c in DIMACS: 11831 -11832 11833 516 -11834 0 11831 -11832 11833 516 -11835 0 11831 -11832 11833 516 11836 0 c 1-1 --> 0 c (-b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ b^{12, 43}_0 ∧ -p_516) -> (-b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ -b^{12, 44}_0) c in CNF: c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ p_516 ∨ -b^{12, 44}_2 c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ p_516 ∨ -b^{12, 44}_1 c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ p_516 ∨ -b^{12, 44}_0 c in DIMACS: 11831 11832 -11833 516 -11834 0 11831 11832 -11833 516 -11835 0 11831 11832 -11833 516 -11836 0 c 0-1 --> -1 c (-b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ -b^{12, 43}_0 ∧ -p_516) -> ( b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ b^{12, 44}_0) c in CNF: c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ p_516 ∨ b^{12, 44}_2 c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ p_516 ∨ -b^{12, 44}_1 c b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ p_516 ∨ b^{12, 44}_0 c in DIMACS: 11831 11832 11833 516 11834 0 11831 11832 11833 516 -11835 0 11831 11832 11833 516 11836 0 c -1-1 --> -2 c ( b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ b^{12, 43}_0 ∧ -p_516) -> ( b^{12, 44}_2 ∧ b^{12, 44}_1 ∧ -b^{12, 44}_0) c in CNF: c -b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ p_516 ∨ b^{12, 44}_2 c -b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ p_516 ∨ b^{12, 44}_1 c -b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ p_516 ∨ -b^{12, 44}_0 c in DIMACS: -11831 11832 -11833 516 11834 0 -11831 11832 -11833 516 11835 0 -11831 11832 -11833 516 -11836 0 c -2-1 --> break c ( b^{12, 43}_2 ∧ b^{12, 43}_1 ∧ -b^{12, 43}_0 ∧ -p_516) -> break c in CNF: c -b^{12, 43}_2 ∨ -b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ p_516 ∨ break c in DIMACS: -11831 -11832 11833 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 43}_2 ∧ -b^{12, 43}_1 ∧ -b^{12, 43}_0 ∧ true) c in CNF: c -b^{12, 43}_2 ∨ b^{12, 43}_1 ∨ b^{12, 43}_0 ∨ false c in DIMACS: -11831 11832 11833 0 c 3 does not represent an automaton state. c -(-b^{12, 43}_2 ∧ b^{12, 43}_1 ∧ b^{12, 43}_0 ∧ true) c in CNF: c b^{12, 43}_2 ∨ -b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ false c in DIMACS: 11831 -11832 -11833 0 c -3 does not represent an automaton state. c -( b^{12, 43}_2 ∧ b^{12, 43}_1 ∧ b^{12, 43}_0 ∧ true) c in CNF: c -b^{12, 43}_2 ∨ -b^{12, 43}_1 ∨ -b^{12, 43}_0 ∨ false c in DIMACS: -11831 -11832 -11833 0 c i = 44 c -2+1 --> -1 c ( b^{12, 44}_2 ∧ b^{12, 44}_1 ∧ -b^{12, 44}_0 ∧ p_528) -> ( b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ b^{12, 45}_0) c in CNF: c -b^{12, 44}_2 ∨ -b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ -p_528 ∨ b^{12, 45}_2 c -b^{12, 44}_2 ∨ -b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ -p_528 ∨ -b^{12, 45}_1 c -b^{12, 44}_2 ∨ -b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ -p_528 ∨ b^{12, 45}_0 c in DIMACS: -11834 -11835 11836 -528 11837 0 -11834 -11835 11836 -528 -11838 0 -11834 -11835 11836 -528 11839 0 c -1+1 --> 0 c ( b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ b^{12, 44}_0 ∧ p_528) -> (-b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ -b^{12, 45}_0) c in CNF: c -b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ -p_528 ∨ -b^{12, 45}_2 c -b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ -p_528 ∨ -b^{12, 45}_1 c -b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ -p_528 ∨ -b^{12, 45}_0 c in DIMACS: -11834 11835 -11836 -528 -11837 0 -11834 11835 -11836 -528 -11838 0 -11834 11835 -11836 -528 -11839 0 c 0+1 --> 1 c (-b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ -b^{12, 44}_0 ∧ p_528) -> (-b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ b^{12, 45}_0) c in CNF: c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ -p_528 ∨ -b^{12, 45}_2 c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ -p_528 ∨ -b^{12, 45}_1 c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ -p_528 ∨ b^{12, 45}_0 c in DIMACS: 11834 11835 11836 -528 -11837 0 11834 11835 11836 -528 -11838 0 11834 11835 11836 -528 11839 0 c 1+1 --> 2 c (-b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ b^{12, 44}_0 ∧ p_528) -> (-b^{12, 45}_2 ∧ b^{12, 45}_1 ∧ -b^{12, 45}_0) c in CNF: c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ -p_528 ∨ -b^{12, 45}_2 c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ -p_528 ∨ b^{12, 45}_1 c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ -p_528 ∨ -b^{12, 45}_0 c in DIMACS: 11834 11835 -11836 -528 -11837 0 11834 11835 -11836 -528 11838 0 11834 11835 -11836 -528 -11839 0 c 2+1 --> break c (-b^{12, 44}_2 ∧ b^{12, 44}_1 ∧ -b^{12, 44}_0 ∧ p_528) -> break c in CNF: c b^{12, 44}_2 ∨ -b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ -p_528 ∨ break c in DIMACS: 11834 -11835 11836 -528 1162 0 c 2-1 --> 1 c (-b^{12, 44}_2 ∧ b^{12, 44}_1 ∧ -b^{12, 44}_0 ∧ -p_528) -> (-b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ b^{12, 45}_0) c in CNF: c b^{12, 44}_2 ∨ -b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ p_528 ∨ -b^{12, 45}_2 c b^{12, 44}_2 ∨ -b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ p_528 ∨ -b^{12, 45}_1 c b^{12, 44}_2 ∨ -b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ p_528 ∨ b^{12, 45}_0 c in DIMACS: 11834 -11835 11836 528 -11837 0 11834 -11835 11836 528 -11838 0 11834 -11835 11836 528 11839 0 c 1-1 --> 0 c (-b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ b^{12, 44}_0 ∧ -p_528) -> (-b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ -b^{12, 45}_0) c in CNF: c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ p_528 ∨ -b^{12, 45}_2 c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ p_528 ∨ -b^{12, 45}_1 c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ p_528 ∨ -b^{12, 45}_0 c in DIMACS: 11834 11835 -11836 528 -11837 0 11834 11835 -11836 528 -11838 0 11834 11835 -11836 528 -11839 0 c 0-1 --> -1 c (-b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ -b^{12, 44}_0 ∧ -p_528) -> ( b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ b^{12, 45}_0) c in CNF: c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ p_528 ∨ b^{12, 45}_2 c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ p_528 ∨ -b^{12, 45}_1 c b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ p_528 ∨ b^{12, 45}_0 c in DIMACS: 11834 11835 11836 528 11837 0 11834 11835 11836 528 -11838 0 11834 11835 11836 528 11839 0 c -1-1 --> -2 c ( b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ b^{12, 44}_0 ∧ -p_528) -> ( b^{12, 45}_2 ∧ b^{12, 45}_1 ∧ -b^{12, 45}_0) c in CNF: c -b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ p_528 ∨ b^{12, 45}_2 c -b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ p_528 ∨ b^{12, 45}_1 c -b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ p_528 ∨ -b^{12, 45}_0 c in DIMACS: -11834 11835 -11836 528 11837 0 -11834 11835 -11836 528 11838 0 -11834 11835 -11836 528 -11839 0 c -2-1 --> break c ( b^{12, 44}_2 ∧ b^{12, 44}_1 ∧ -b^{12, 44}_0 ∧ -p_528) -> break c in CNF: c -b^{12, 44}_2 ∨ -b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ p_528 ∨ break c in DIMACS: -11834 -11835 11836 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 44}_2 ∧ -b^{12, 44}_1 ∧ -b^{12, 44}_0 ∧ true) c in CNF: c -b^{12, 44}_2 ∨ b^{12, 44}_1 ∨ b^{12, 44}_0 ∨ false c in DIMACS: -11834 11835 11836 0 c 3 does not represent an automaton state. c -(-b^{12, 44}_2 ∧ b^{12, 44}_1 ∧ b^{12, 44}_0 ∧ true) c in CNF: c b^{12, 44}_2 ∨ -b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ false c in DIMACS: 11834 -11835 -11836 0 c -3 does not represent an automaton state. c -( b^{12, 44}_2 ∧ b^{12, 44}_1 ∧ b^{12, 44}_0 ∧ true) c in CNF: c -b^{12, 44}_2 ∨ -b^{12, 44}_1 ∨ -b^{12, 44}_0 ∨ false c in DIMACS: -11834 -11835 -11836 0 c i = 45 c -2+1 --> -1 c ( b^{12, 45}_2 ∧ b^{12, 45}_1 ∧ -b^{12, 45}_0 ∧ p_540) -> ( b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ b^{12, 46}_0) c in CNF: c -b^{12, 45}_2 ∨ -b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ -p_540 ∨ b^{12, 46}_2 c -b^{12, 45}_2 ∨ -b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ -p_540 ∨ -b^{12, 46}_1 c -b^{12, 45}_2 ∨ -b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ -p_540 ∨ b^{12, 46}_0 c in DIMACS: -11837 -11838 11839 -540 11840 0 -11837 -11838 11839 -540 -11841 0 -11837 -11838 11839 -540 11842 0 c -1+1 --> 0 c ( b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ b^{12, 45}_0 ∧ p_540) -> (-b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ -b^{12, 46}_0) c in CNF: c -b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ -p_540 ∨ -b^{12, 46}_2 c -b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ -p_540 ∨ -b^{12, 46}_1 c -b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ -p_540 ∨ -b^{12, 46}_0 c in DIMACS: -11837 11838 -11839 -540 -11840 0 -11837 11838 -11839 -540 -11841 0 -11837 11838 -11839 -540 -11842 0 c 0+1 --> 1 c (-b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ -b^{12, 45}_0 ∧ p_540) -> (-b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ b^{12, 46}_0) c in CNF: c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ -p_540 ∨ -b^{12, 46}_2 c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ -p_540 ∨ -b^{12, 46}_1 c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ -p_540 ∨ b^{12, 46}_0 c in DIMACS: 11837 11838 11839 -540 -11840 0 11837 11838 11839 -540 -11841 0 11837 11838 11839 -540 11842 0 c 1+1 --> 2 c (-b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ b^{12, 45}_0 ∧ p_540) -> (-b^{12, 46}_2 ∧ b^{12, 46}_1 ∧ -b^{12, 46}_0) c in CNF: c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ -p_540 ∨ -b^{12, 46}_2 c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ -p_540 ∨ b^{12, 46}_1 c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ -p_540 ∨ -b^{12, 46}_0 c in DIMACS: 11837 11838 -11839 -540 -11840 0 11837 11838 -11839 -540 11841 0 11837 11838 -11839 -540 -11842 0 c 2+1 --> break c (-b^{12, 45}_2 ∧ b^{12, 45}_1 ∧ -b^{12, 45}_0 ∧ p_540) -> break c in CNF: c b^{12, 45}_2 ∨ -b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ -p_540 ∨ break c in DIMACS: 11837 -11838 11839 -540 1162 0 c 2-1 --> 1 c (-b^{12, 45}_2 ∧ b^{12, 45}_1 ∧ -b^{12, 45}_0 ∧ -p_540) -> (-b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ b^{12, 46}_0) c in CNF: c b^{12, 45}_2 ∨ -b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ p_540 ∨ -b^{12, 46}_2 c b^{12, 45}_2 ∨ -b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ p_540 ∨ -b^{12, 46}_1 c b^{12, 45}_2 ∨ -b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ p_540 ∨ b^{12, 46}_0 c in DIMACS: 11837 -11838 11839 540 -11840 0 11837 -11838 11839 540 -11841 0 11837 -11838 11839 540 11842 0 c 1-1 --> 0 c (-b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ b^{12, 45}_0 ∧ -p_540) -> (-b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ -b^{12, 46}_0) c in CNF: c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ p_540 ∨ -b^{12, 46}_2 c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ p_540 ∨ -b^{12, 46}_1 c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ p_540 ∨ -b^{12, 46}_0 c in DIMACS: 11837 11838 -11839 540 -11840 0 11837 11838 -11839 540 -11841 0 11837 11838 -11839 540 -11842 0 c 0-1 --> -1 c (-b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ -b^{12, 45}_0 ∧ -p_540) -> ( b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ b^{12, 46}_0) c in CNF: c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ p_540 ∨ b^{12, 46}_2 c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ p_540 ∨ -b^{12, 46}_1 c b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ p_540 ∨ b^{12, 46}_0 c in DIMACS: 11837 11838 11839 540 11840 0 11837 11838 11839 540 -11841 0 11837 11838 11839 540 11842 0 c -1-1 --> -2 c ( b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ b^{12, 45}_0 ∧ -p_540) -> ( b^{12, 46}_2 ∧ b^{12, 46}_1 ∧ -b^{12, 46}_0) c in CNF: c -b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ p_540 ∨ b^{12, 46}_2 c -b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ p_540 ∨ b^{12, 46}_1 c -b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ p_540 ∨ -b^{12, 46}_0 c in DIMACS: -11837 11838 -11839 540 11840 0 -11837 11838 -11839 540 11841 0 -11837 11838 -11839 540 -11842 0 c -2-1 --> break c ( b^{12, 45}_2 ∧ b^{12, 45}_1 ∧ -b^{12, 45}_0 ∧ -p_540) -> break c in CNF: c -b^{12, 45}_2 ∨ -b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ p_540 ∨ break c in DIMACS: -11837 -11838 11839 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 45}_2 ∧ -b^{12, 45}_1 ∧ -b^{12, 45}_0 ∧ true) c in CNF: c -b^{12, 45}_2 ∨ b^{12, 45}_1 ∨ b^{12, 45}_0 ∨ false c in DIMACS: -11837 11838 11839 0 c 3 does not represent an automaton state. c -(-b^{12, 45}_2 ∧ b^{12, 45}_1 ∧ b^{12, 45}_0 ∧ true) c in CNF: c b^{12, 45}_2 ∨ -b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ false c in DIMACS: 11837 -11838 -11839 0 c -3 does not represent an automaton state. c -( b^{12, 45}_2 ∧ b^{12, 45}_1 ∧ b^{12, 45}_0 ∧ true) c in CNF: c -b^{12, 45}_2 ∨ -b^{12, 45}_1 ∨ -b^{12, 45}_0 ∨ false c in DIMACS: -11837 -11838 -11839 0 c i = 46 c -2+1 --> -1 c ( b^{12, 46}_2 ∧ b^{12, 46}_1 ∧ -b^{12, 46}_0 ∧ p_552) -> ( b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ b^{12, 47}_0) c in CNF: c -b^{12, 46}_2 ∨ -b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ -p_552 ∨ b^{12, 47}_2 c -b^{12, 46}_2 ∨ -b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ -p_552 ∨ -b^{12, 47}_1 c -b^{12, 46}_2 ∨ -b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ -p_552 ∨ b^{12, 47}_0 c in DIMACS: -11840 -11841 11842 -552 11843 0 -11840 -11841 11842 -552 -11844 0 -11840 -11841 11842 -552 11845 0 c -1+1 --> 0 c ( b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ b^{12, 46}_0 ∧ p_552) -> (-b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ -b^{12, 47}_0) c in CNF: c -b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ -p_552 ∨ -b^{12, 47}_2 c -b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ -p_552 ∨ -b^{12, 47}_1 c -b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ -p_552 ∨ -b^{12, 47}_0 c in DIMACS: -11840 11841 -11842 -552 -11843 0 -11840 11841 -11842 -552 -11844 0 -11840 11841 -11842 -552 -11845 0 c 0+1 --> 1 c (-b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ -b^{12, 46}_0 ∧ p_552) -> (-b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ b^{12, 47}_0) c in CNF: c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ -p_552 ∨ -b^{12, 47}_2 c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ -p_552 ∨ -b^{12, 47}_1 c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ -p_552 ∨ b^{12, 47}_0 c in DIMACS: 11840 11841 11842 -552 -11843 0 11840 11841 11842 -552 -11844 0 11840 11841 11842 -552 11845 0 c 1+1 --> 2 c (-b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ b^{12, 46}_0 ∧ p_552) -> (-b^{12, 47}_2 ∧ b^{12, 47}_1 ∧ -b^{12, 47}_0) c in CNF: c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ -p_552 ∨ -b^{12, 47}_2 c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ -p_552 ∨ b^{12, 47}_1 c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ -p_552 ∨ -b^{12, 47}_0 c in DIMACS: 11840 11841 -11842 -552 -11843 0 11840 11841 -11842 -552 11844 0 11840 11841 -11842 -552 -11845 0 c 2+1 --> break c (-b^{12, 46}_2 ∧ b^{12, 46}_1 ∧ -b^{12, 46}_0 ∧ p_552) -> break c in CNF: c b^{12, 46}_2 ∨ -b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ -p_552 ∨ break c in DIMACS: 11840 -11841 11842 -552 1162 0 c 2-1 --> 1 c (-b^{12, 46}_2 ∧ b^{12, 46}_1 ∧ -b^{12, 46}_0 ∧ -p_552) -> (-b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ b^{12, 47}_0) c in CNF: c b^{12, 46}_2 ∨ -b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ p_552 ∨ -b^{12, 47}_2 c b^{12, 46}_2 ∨ -b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ p_552 ∨ -b^{12, 47}_1 c b^{12, 46}_2 ∨ -b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ p_552 ∨ b^{12, 47}_0 c in DIMACS: 11840 -11841 11842 552 -11843 0 11840 -11841 11842 552 -11844 0 11840 -11841 11842 552 11845 0 c 1-1 --> 0 c (-b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ b^{12, 46}_0 ∧ -p_552) -> (-b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ -b^{12, 47}_0) c in CNF: c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ p_552 ∨ -b^{12, 47}_2 c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ p_552 ∨ -b^{12, 47}_1 c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ p_552 ∨ -b^{12, 47}_0 c in DIMACS: 11840 11841 -11842 552 -11843 0 11840 11841 -11842 552 -11844 0 11840 11841 -11842 552 -11845 0 c 0-1 --> -1 c (-b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ -b^{12, 46}_0 ∧ -p_552) -> ( b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ b^{12, 47}_0) c in CNF: c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ p_552 ∨ b^{12, 47}_2 c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ p_552 ∨ -b^{12, 47}_1 c b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ p_552 ∨ b^{12, 47}_0 c in DIMACS: 11840 11841 11842 552 11843 0 11840 11841 11842 552 -11844 0 11840 11841 11842 552 11845 0 c -1-1 --> -2 c ( b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ b^{12, 46}_0 ∧ -p_552) -> ( b^{12, 47}_2 ∧ b^{12, 47}_1 ∧ -b^{12, 47}_0) c in CNF: c -b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ p_552 ∨ b^{12, 47}_2 c -b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ p_552 ∨ b^{12, 47}_1 c -b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ p_552 ∨ -b^{12, 47}_0 c in DIMACS: -11840 11841 -11842 552 11843 0 -11840 11841 -11842 552 11844 0 -11840 11841 -11842 552 -11845 0 c -2-1 --> break c ( b^{12, 46}_2 ∧ b^{12, 46}_1 ∧ -b^{12, 46}_0 ∧ -p_552) -> break c in CNF: c -b^{12, 46}_2 ∨ -b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ p_552 ∨ break c in DIMACS: -11840 -11841 11842 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 46}_2 ∧ -b^{12, 46}_1 ∧ -b^{12, 46}_0 ∧ true) c in CNF: c -b^{12, 46}_2 ∨ b^{12, 46}_1 ∨ b^{12, 46}_0 ∨ false c in DIMACS: -11840 11841 11842 0 c 3 does not represent an automaton state. c -(-b^{12, 46}_2 ∧ b^{12, 46}_1 ∧ b^{12, 46}_0 ∧ true) c in CNF: c b^{12, 46}_2 ∨ -b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ false c in DIMACS: 11840 -11841 -11842 0 c -3 does not represent an automaton state. c -( b^{12, 46}_2 ∧ b^{12, 46}_1 ∧ b^{12, 46}_0 ∧ true) c in CNF: c -b^{12, 46}_2 ∨ -b^{12, 46}_1 ∨ -b^{12, 46}_0 ∨ false c in DIMACS: -11840 -11841 -11842 0 c i = 47 c -2+1 --> -1 c ( b^{12, 47}_2 ∧ b^{12, 47}_1 ∧ -b^{12, 47}_0 ∧ p_564) -> ( b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ b^{12, 48}_0) c in CNF: c -b^{12, 47}_2 ∨ -b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ -p_564 ∨ b^{12, 48}_2 c -b^{12, 47}_2 ∨ -b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ -p_564 ∨ -b^{12, 48}_1 c -b^{12, 47}_2 ∨ -b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ -p_564 ∨ b^{12, 48}_0 c in DIMACS: -11843 -11844 11845 -564 11846 0 -11843 -11844 11845 -564 -11847 0 -11843 -11844 11845 -564 11848 0 c -1+1 --> 0 c ( b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ b^{12, 47}_0 ∧ p_564) -> (-b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ -b^{12, 48}_0) c in CNF: c -b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ -p_564 ∨ -b^{12, 48}_2 c -b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ -p_564 ∨ -b^{12, 48}_1 c -b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ -p_564 ∨ -b^{12, 48}_0 c in DIMACS: -11843 11844 -11845 -564 -11846 0 -11843 11844 -11845 -564 -11847 0 -11843 11844 -11845 -564 -11848 0 c 0+1 --> 1 c (-b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ -b^{12, 47}_0 ∧ p_564) -> (-b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ b^{12, 48}_0) c in CNF: c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ -p_564 ∨ -b^{12, 48}_2 c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ -p_564 ∨ -b^{12, 48}_1 c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ -p_564 ∨ b^{12, 48}_0 c in DIMACS: 11843 11844 11845 -564 -11846 0 11843 11844 11845 -564 -11847 0 11843 11844 11845 -564 11848 0 c 1+1 --> 2 c (-b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ b^{12, 47}_0 ∧ p_564) -> (-b^{12, 48}_2 ∧ b^{12, 48}_1 ∧ -b^{12, 48}_0) c in CNF: c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ -p_564 ∨ -b^{12, 48}_2 c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ -p_564 ∨ b^{12, 48}_1 c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ -p_564 ∨ -b^{12, 48}_0 c in DIMACS: 11843 11844 -11845 -564 -11846 0 11843 11844 -11845 -564 11847 0 11843 11844 -11845 -564 -11848 0 c 2+1 --> break c (-b^{12, 47}_2 ∧ b^{12, 47}_1 ∧ -b^{12, 47}_0 ∧ p_564) -> break c in CNF: c b^{12, 47}_2 ∨ -b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ -p_564 ∨ break c in DIMACS: 11843 -11844 11845 -564 1162 0 c 2-1 --> 1 c (-b^{12, 47}_2 ∧ b^{12, 47}_1 ∧ -b^{12, 47}_0 ∧ -p_564) -> (-b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ b^{12, 48}_0) c in CNF: c b^{12, 47}_2 ∨ -b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ p_564 ∨ -b^{12, 48}_2 c b^{12, 47}_2 ∨ -b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ p_564 ∨ -b^{12, 48}_1 c b^{12, 47}_2 ∨ -b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ p_564 ∨ b^{12, 48}_0 c in DIMACS: 11843 -11844 11845 564 -11846 0 11843 -11844 11845 564 -11847 0 11843 -11844 11845 564 11848 0 c 1-1 --> 0 c (-b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ b^{12, 47}_0 ∧ -p_564) -> (-b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ -b^{12, 48}_0) c in CNF: c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ p_564 ∨ -b^{12, 48}_2 c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ p_564 ∨ -b^{12, 48}_1 c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ p_564 ∨ -b^{12, 48}_0 c in DIMACS: 11843 11844 -11845 564 -11846 0 11843 11844 -11845 564 -11847 0 11843 11844 -11845 564 -11848 0 c 0-1 --> -1 c (-b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ -b^{12, 47}_0 ∧ -p_564) -> ( b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ b^{12, 48}_0) c in CNF: c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ p_564 ∨ b^{12, 48}_2 c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ p_564 ∨ -b^{12, 48}_1 c b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ p_564 ∨ b^{12, 48}_0 c in DIMACS: 11843 11844 11845 564 11846 0 11843 11844 11845 564 -11847 0 11843 11844 11845 564 11848 0 c -1-1 --> -2 c ( b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ b^{12, 47}_0 ∧ -p_564) -> ( b^{12, 48}_2 ∧ b^{12, 48}_1 ∧ -b^{12, 48}_0) c in CNF: c -b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ p_564 ∨ b^{12, 48}_2 c -b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ p_564 ∨ b^{12, 48}_1 c -b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ p_564 ∨ -b^{12, 48}_0 c in DIMACS: -11843 11844 -11845 564 11846 0 -11843 11844 -11845 564 11847 0 -11843 11844 -11845 564 -11848 0 c -2-1 --> break c ( b^{12, 47}_2 ∧ b^{12, 47}_1 ∧ -b^{12, 47}_0 ∧ -p_564) -> break c in CNF: c -b^{12, 47}_2 ∨ -b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ p_564 ∨ break c in DIMACS: -11843 -11844 11845 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 47}_2 ∧ -b^{12, 47}_1 ∧ -b^{12, 47}_0 ∧ true) c in CNF: c -b^{12, 47}_2 ∨ b^{12, 47}_1 ∨ b^{12, 47}_0 ∨ false c in DIMACS: -11843 11844 11845 0 c 3 does not represent an automaton state. c -(-b^{12, 47}_2 ∧ b^{12, 47}_1 ∧ b^{12, 47}_0 ∧ true) c in CNF: c b^{12, 47}_2 ∨ -b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ false c in DIMACS: 11843 -11844 -11845 0 c -3 does not represent an automaton state. c -( b^{12, 47}_2 ∧ b^{12, 47}_1 ∧ b^{12, 47}_0 ∧ true) c in CNF: c -b^{12, 47}_2 ∨ -b^{12, 47}_1 ∨ -b^{12, 47}_0 ∨ false c in DIMACS: -11843 -11844 -11845 0 c i = 48 c -2+1 --> -1 c ( b^{12, 48}_2 ∧ b^{12, 48}_1 ∧ -b^{12, 48}_0 ∧ p_576) -> ( b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ b^{12, 49}_0) c in CNF: c -b^{12, 48}_2 ∨ -b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ -p_576 ∨ b^{12, 49}_2 c -b^{12, 48}_2 ∨ -b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ -p_576 ∨ -b^{12, 49}_1 c -b^{12, 48}_2 ∨ -b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ -p_576 ∨ b^{12, 49}_0 c in DIMACS: -11846 -11847 11848 -576 11849 0 -11846 -11847 11848 -576 -11850 0 -11846 -11847 11848 -576 11851 0 c -1+1 --> 0 c ( b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ b^{12, 48}_0 ∧ p_576) -> (-b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ -b^{12, 49}_0) c in CNF: c -b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ -p_576 ∨ -b^{12, 49}_2 c -b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ -p_576 ∨ -b^{12, 49}_1 c -b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ -p_576 ∨ -b^{12, 49}_0 c in DIMACS: -11846 11847 -11848 -576 -11849 0 -11846 11847 -11848 -576 -11850 0 -11846 11847 -11848 -576 -11851 0 c 0+1 --> 1 c (-b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ -b^{12, 48}_0 ∧ p_576) -> (-b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ b^{12, 49}_0) c in CNF: c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ -p_576 ∨ -b^{12, 49}_2 c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ -p_576 ∨ -b^{12, 49}_1 c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ -p_576 ∨ b^{12, 49}_0 c in DIMACS: 11846 11847 11848 -576 -11849 0 11846 11847 11848 -576 -11850 0 11846 11847 11848 -576 11851 0 c 1+1 --> 2 c (-b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ b^{12, 48}_0 ∧ p_576) -> (-b^{12, 49}_2 ∧ b^{12, 49}_1 ∧ -b^{12, 49}_0) c in CNF: c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ -p_576 ∨ -b^{12, 49}_2 c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ -p_576 ∨ b^{12, 49}_1 c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ -p_576 ∨ -b^{12, 49}_0 c in DIMACS: 11846 11847 -11848 -576 -11849 0 11846 11847 -11848 -576 11850 0 11846 11847 -11848 -576 -11851 0 c 2+1 --> break c (-b^{12, 48}_2 ∧ b^{12, 48}_1 ∧ -b^{12, 48}_0 ∧ p_576) -> break c in CNF: c b^{12, 48}_2 ∨ -b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ -p_576 ∨ break c in DIMACS: 11846 -11847 11848 -576 1162 0 c 2-1 --> 1 c (-b^{12, 48}_2 ∧ b^{12, 48}_1 ∧ -b^{12, 48}_0 ∧ -p_576) -> (-b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ b^{12, 49}_0) c in CNF: c b^{12, 48}_2 ∨ -b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ p_576 ∨ -b^{12, 49}_2 c b^{12, 48}_2 ∨ -b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ p_576 ∨ -b^{12, 49}_1 c b^{12, 48}_2 ∨ -b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ p_576 ∨ b^{12, 49}_0 c in DIMACS: 11846 -11847 11848 576 -11849 0 11846 -11847 11848 576 -11850 0 11846 -11847 11848 576 11851 0 c 1-1 --> 0 c (-b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ b^{12, 48}_0 ∧ -p_576) -> (-b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ -b^{12, 49}_0) c in CNF: c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ p_576 ∨ -b^{12, 49}_2 c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ p_576 ∨ -b^{12, 49}_1 c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ p_576 ∨ -b^{12, 49}_0 c in DIMACS: 11846 11847 -11848 576 -11849 0 11846 11847 -11848 576 -11850 0 11846 11847 -11848 576 -11851 0 c 0-1 --> -1 c (-b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ -b^{12, 48}_0 ∧ -p_576) -> ( b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ b^{12, 49}_0) c in CNF: c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ p_576 ∨ b^{12, 49}_2 c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ p_576 ∨ -b^{12, 49}_1 c b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ p_576 ∨ b^{12, 49}_0 c in DIMACS: 11846 11847 11848 576 11849 0 11846 11847 11848 576 -11850 0 11846 11847 11848 576 11851 0 c -1-1 --> -2 c ( b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ b^{12, 48}_0 ∧ -p_576) -> ( b^{12, 49}_2 ∧ b^{12, 49}_1 ∧ -b^{12, 49}_0) c in CNF: c -b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ p_576 ∨ b^{12, 49}_2 c -b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ p_576 ∨ b^{12, 49}_1 c -b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ p_576 ∨ -b^{12, 49}_0 c in DIMACS: -11846 11847 -11848 576 11849 0 -11846 11847 -11848 576 11850 0 -11846 11847 -11848 576 -11851 0 c -2-1 --> break c ( b^{12, 48}_2 ∧ b^{12, 48}_1 ∧ -b^{12, 48}_0 ∧ -p_576) -> break c in CNF: c -b^{12, 48}_2 ∨ -b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ p_576 ∨ break c in DIMACS: -11846 -11847 11848 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 48}_2 ∧ -b^{12, 48}_1 ∧ -b^{12, 48}_0 ∧ true) c in CNF: c -b^{12, 48}_2 ∨ b^{12, 48}_1 ∨ b^{12, 48}_0 ∨ false c in DIMACS: -11846 11847 11848 0 c 3 does not represent an automaton state. c -(-b^{12, 48}_2 ∧ b^{12, 48}_1 ∧ b^{12, 48}_0 ∧ true) c in CNF: c b^{12, 48}_2 ∨ -b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ false c in DIMACS: 11846 -11847 -11848 0 c -3 does not represent an automaton state. c -( b^{12, 48}_2 ∧ b^{12, 48}_1 ∧ b^{12, 48}_0 ∧ true) c in CNF: c -b^{12, 48}_2 ∨ -b^{12, 48}_1 ∨ -b^{12, 48}_0 ∨ false c in DIMACS: -11846 -11847 -11848 0 c i = 49 c -2+1 --> -1 c ( b^{12, 49}_2 ∧ b^{12, 49}_1 ∧ -b^{12, 49}_0 ∧ p_588) -> ( b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ b^{12, 50}_0) c in CNF: c -b^{12, 49}_2 ∨ -b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ -p_588 ∨ b^{12, 50}_2 c -b^{12, 49}_2 ∨ -b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ -p_588 ∨ -b^{12, 50}_1 c -b^{12, 49}_2 ∨ -b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ -p_588 ∨ b^{12, 50}_0 c in DIMACS: -11849 -11850 11851 -588 11852 0 -11849 -11850 11851 -588 -11853 0 -11849 -11850 11851 -588 11854 0 c -1+1 --> 0 c ( b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ b^{12, 49}_0 ∧ p_588) -> (-b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ -b^{12, 50}_0) c in CNF: c -b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ -p_588 ∨ -b^{12, 50}_2 c -b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ -p_588 ∨ -b^{12, 50}_1 c -b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ -p_588 ∨ -b^{12, 50}_0 c in DIMACS: -11849 11850 -11851 -588 -11852 0 -11849 11850 -11851 -588 -11853 0 -11849 11850 -11851 -588 -11854 0 c 0+1 --> 1 c (-b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ -b^{12, 49}_0 ∧ p_588) -> (-b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ b^{12, 50}_0) c in CNF: c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ -p_588 ∨ -b^{12, 50}_2 c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ -p_588 ∨ -b^{12, 50}_1 c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ -p_588 ∨ b^{12, 50}_0 c in DIMACS: 11849 11850 11851 -588 -11852 0 11849 11850 11851 -588 -11853 0 11849 11850 11851 -588 11854 0 c 1+1 --> 2 c (-b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ b^{12, 49}_0 ∧ p_588) -> (-b^{12, 50}_2 ∧ b^{12, 50}_1 ∧ -b^{12, 50}_0) c in CNF: c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ -p_588 ∨ -b^{12, 50}_2 c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ -p_588 ∨ b^{12, 50}_1 c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ -p_588 ∨ -b^{12, 50}_0 c in DIMACS: 11849 11850 -11851 -588 -11852 0 11849 11850 -11851 -588 11853 0 11849 11850 -11851 -588 -11854 0 c 2+1 --> break c (-b^{12, 49}_2 ∧ b^{12, 49}_1 ∧ -b^{12, 49}_0 ∧ p_588) -> break c in CNF: c b^{12, 49}_2 ∨ -b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ -p_588 ∨ break c in DIMACS: 11849 -11850 11851 -588 1162 0 c 2-1 --> 1 c (-b^{12, 49}_2 ∧ b^{12, 49}_1 ∧ -b^{12, 49}_0 ∧ -p_588) -> (-b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ b^{12, 50}_0) c in CNF: c b^{12, 49}_2 ∨ -b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ p_588 ∨ -b^{12, 50}_2 c b^{12, 49}_2 ∨ -b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ p_588 ∨ -b^{12, 50}_1 c b^{12, 49}_2 ∨ -b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ p_588 ∨ b^{12, 50}_0 c in DIMACS: 11849 -11850 11851 588 -11852 0 11849 -11850 11851 588 -11853 0 11849 -11850 11851 588 11854 0 c 1-1 --> 0 c (-b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ b^{12, 49}_0 ∧ -p_588) -> (-b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ -b^{12, 50}_0) c in CNF: c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ p_588 ∨ -b^{12, 50}_2 c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ p_588 ∨ -b^{12, 50}_1 c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ p_588 ∨ -b^{12, 50}_0 c in DIMACS: 11849 11850 -11851 588 -11852 0 11849 11850 -11851 588 -11853 0 11849 11850 -11851 588 -11854 0 c 0-1 --> -1 c (-b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ -b^{12, 49}_0 ∧ -p_588) -> ( b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ b^{12, 50}_0) c in CNF: c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ p_588 ∨ b^{12, 50}_2 c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ p_588 ∨ -b^{12, 50}_1 c b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ p_588 ∨ b^{12, 50}_0 c in DIMACS: 11849 11850 11851 588 11852 0 11849 11850 11851 588 -11853 0 11849 11850 11851 588 11854 0 c -1-1 --> -2 c ( b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ b^{12, 49}_0 ∧ -p_588) -> ( b^{12, 50}_2 ∧ b^{12, 50}_1 ∧ -b^{12, 50}_0) c in CNF: c -b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ p_588 ∨ b^{12, 50}_2 c -b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ p_588 ∨ b^{12, 50}_1 c -b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ p_588 ∨ -b^{12, 50}_0 c in DIMACS: -11849 11850 -11851 588 11852 0 -11849 11850 -11851 588 11853 0 -11849 11850 -11851 588 -11854 0 c -2-1 --> break c ( b^{12, 49}_2 ∧ b^{12, 49}_1 ∧ -b^{12, 49}_0 ∧ -p_588) -> break c in CNF: c -b^{12, 49}_2 ∨ -b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ p_588 ∨ break c in DIMACS: -11849 -11850 11851 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 49}_2 ∧ -b^{12, 49}_1 ∧ -b^{12, 49}_0 ∧ true) c in CNF: c -b^{12, 49}_2 ∨ b^{12, 49}_1 ∨ b^{12, 49}_0 ∨ false c in DIMACS: -11849 11850 11851 0 c 3 does not represent an automaton state. c -(-b^{12, 49}_2 ∧ b^{12, 49}_1 ∧ b^{12, 49}_0 ∧ true) c in CNF: c b^{12, 49}_2 ∨ -b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ false c in DIMACS: 11849 -11850 -11851 0 c -3 does not represent an automaton state. c -( b^{12, 49}_2 ∧ b^{12, 49}_1 ∧ b^{12, 49}_0 ∧ true) c in CNF: c -b^{12, 49}_2 ∨ -b^{12, 49}_1 ∨ -b^{12, 49}_0 ∨ false c in DIMACS: -11849 -11850 -11851 0 c i = 50 c -2+1 --> -1 c ( b^{12, 50}_2 ∧ b^{12, 50}_1 ∧ -b^{12, 50}_0 ∧ p_600) -> ( b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ b^{12, 51}_0) c in CNF: c -b^{12, 50}_2 ∨ -b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ -p_600 ∨ b^{12, 51}_2 c -b^{12, 50}_2 ∨ -b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ -p_600 ∨ -b^{12, 51}_1 c -b^{12, 50}_2 ∨ -b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ -p_600 ∨ b^{12, 51}_0 c in DIMACS: -11852 -11853 11854 -600 11855 0 -11852 -11853 11854 -600 -11856 0 -11852 -11853 11854 -600 11857 0 c -1+1 --> 0 c ( b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ b^{12, 50}_0 ∧ p_600) -> (-b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ -b^{12, 51}_0) c in CNF: c -b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ -p_600 ∨ -b^{12, 51}_2 c -b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ -p_600 ∨ -b^{12, 51}_1 c -b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ -p_600 ∨ -b^{12, 51}_0 c in DIMACS: -11852 11853 -11854 -600 -11855 0 -11852 11853 -11854 -600 -11856 0 -11852 11853 -11854 -600 -11857 0 c 0+1 --> 1 c (-b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ -b^{12, 50}_0 ∧ p_600) -> (-b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ b^{12, 51}_0) c in CNF: c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ -p_600 ∨ -b^{12, 51}_2 c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ -p_600 ∨ -b^{12, 51}_1 c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ -p_600 ∨ b^{12, 51}_0 c in DIMACS: 11852 11853 11854 -600 -11855 0 11852 11853 11854 -600 -11856 0 11852 11853 11854 -600 11857 0 c 1+1 --> 2 c (-b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ b^{12, 50}_0 ∧ p_600) -> (-b^{12, 51}_2 ∧ b^{12, 51}_1 ∧ -b^{12, 51}_0) c in CNF: c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ -p_600 ∨ -b^{12, 51}_2 c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ -p_600 ∨ b^{12, 51}_1 c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ -p_600 ∨ -b^{12, 51}_0 c in DIMACS: 11852 11853 -11854 -600 -11855 0 11852 11853 -11854 -600 11856 0 11852 11853 -11854 -600 -11857 0 c 2+1 --> break c (-b^{12, 50}_2 ∧ b^{12, 50}_1 ∧ -b^{12, 50}_0 ∧ p_600) -> break c in CNF: c b^{12, 50}_2 ∨ -b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ -p_600 ∨ break c in DIMACS: 11852 -11853 11854 -600 1162 0 c 2-1 --> 1 c (-b^{12, 50}_2 ∧ b^{12, 50}_1 ∧ -b^{12, 50}_0 ∧ -p_600) -> (-b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ b^{12, 51}_0) c in CNF: c b^{12, 50}_2 ∨ -b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ p_600 ∨ -b^{12, 51}_2 c b^{12, 50}_2 ∨ -b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ p_600 ∨ -b^{12, 51}_1 c b^{12, 50}_2 ∨ -b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ p_600 ∨ b^{12, 51}_0 c in DIMACS: 11852 -11853 11854 600 -11855 0 11852 -11853 11854 600 -11856 0 11852 -11853 11854 600 11857 0 c 1-1 --> 0 c (-b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ b^{12, 50}_0 ∧ -p_600) -> (-b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ -b^{12, 51}_0) c in CNF: c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ p_600 ∨ -b^{12, 51}_2 c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ p_600 ∨ -b^{12, 51}_1 c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ p_600 ∨ -b^{12, 51}_0 c in DIMACS: 11852 11853 -11854 600 -11855 0 11852 11853 -11854 600 -11856 0 11852 11853 -11854 600 -11857 0 c 0-1 --> -1 c (-b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ -b^{12, 50}_0 ∧ -p_600) -> ( b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ b^{12, 51}_0) c in CNF: c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ p_600 ∨ b^{12, 51}_2 c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ p_600 ∨ -b^{12, 51}_1 c b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ p_600 ∨ b^{12, 51}_0 c in DIMACS: 11852 11853 11854 600 11855 0 11852 11853 11854 600 -11856 0 11852 11853 11854 600 11857 0 c -1-1 --> -2 c ( b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ b^{12, 50}_0 ∧ -p_600) -> ( b^{12, 51}_2 ∧ b^{12, 51}_1 ∧ -b^{12, 51}_0) c in CNF: c -b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ p_600 ∨ b^{12, 51}_2 c -b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ p_600 ∨ b^{12, 51}_1 c -b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ p_600 ∨ -b^{12, 51}_0 c in DIMACS: -11852 11853 -11854 600 11855 0 -11852 11853 -11854 600 11856 0 -11852 11853 -11854 600 -11857 0 c -2-1 --> break c ( b^{12, 50}_2 ∧ b^{12, 50}_1 ∧ -b^{12, 50}_0 ∧ -p_600) -> break c in CNF: c -b^{12, 50}_2 ∨ -b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ p_600 ∨ break c in DIMACS: -11852 -11853 11854 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 50}_2 ∧ -b^{12, 50}_1 ∧ -b^{12, 50}_0 ∧ true) c in CNF: c -b^{12, 50}_2 ∨ b^{12, 50}_1 ∨ b^{12, 50}_0 ∨ false c in DIMACS: -11852 11853 11854 0 c 3 does not represent an automaton state. c -(-b^{12, 50}_2 ∧ b^{12, 50}_1 ∧ b^{12, 50}_0 ∧ true) c in CNF: c b^{12, 50}_2 ∨ -b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ false c in DIMACS: 11852 -11853 -11854 0 c -3 does not represent an automaton state. c -( b^{12, 50}_2 ∧ b^{12, 50}_1 ∧ b^{12, 50}_0 ∧ true) c in CNF: c -b^{12, 50}_2 ∨ -b^{12, 50}_1 ∨ -b^{12, 50}_0 ∨ false c in DIMACS: -11852 -11853 -11854 0 c i = 51 c -2+1 --> -1 c ( b^{12, 51}_2 ∧ b^{12, 51}_1 ∧ -b^{12, 51}_0 ∧ p_612) -> ( b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ b^{12, 52}_0) c in CNF: c -b^{12, 51}_2 ∨ -b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ -p_612 ∨ b^{12, 52}_2 c -b^{12, 51}_2 ∨ -b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ -p_612 ∨ -b^{12, 52}_1 c -b^{12, 51}_2 ∨ -b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ -p_612 ∨ b^{12, 52}_0 c in DIMACS: -11855 -11856 11857 -612 11858 0 -11855 -11856 11857 -612 -11859 0 -11855 -11856 11857 -612 11860 0 c -1+1 --> 0 c ( b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ b^{12, 51}_0 ∧ p_612) -> (-b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ -b^{12, 52}_0) c in CNF: c -b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ -p_612 ∨ -b^{12, 52}_2 c -b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ -p_612 ∨ -b^{12, 52}_1 c -b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ -p_612 ∨ -b^{12, 52}_0 c in DIMACS: -11855 11856 -11857 -612 -11858 0 -11855 11856 -11857 -612 -11859 0 -11855 11856 -11857 -612 -11860 0 c 0+1 --> 1 c (-b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ -b^{12, 51}_0 ∧ p_612) -> (-b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ b^{12, 52}_0) c in CNF: c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ -p_612 ∨ -b^{12, 52}_2 c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ -p_612 ∨ -b^{12, 52}_1 c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ -p_612 ∨ b^{12, 52}_0 c in DIMACS: 11855 11856 11857 -612 -11858 0 11855 11856 11857 -612 -11859 0 11855 11856 11857 -612 11860 0 c 1+1 --> 2 c (-b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ b^{12, 51}_0 ∧ p_612) -> (-b^{12, 52}_2 ∧ b^{12, 52}_1 ∧ -b^{12, 52}_0) c in CNF: c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ -p_612 ∨ -b^{12, 52}_2 c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ -p_612 ∨ b^{12, 52}_1 c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ -p_612 ∨ -b^{12, 52}_0 c in DIMACS: 11855 11856 -11857 -612 -11858 0 11855 11856 -11857 -612 11859 0 11855 11856 -11857 -612 -11860 0 c 2+1 --> break c (-b^{12, 51}_2 ∧ b^{12, 51}_1 ∧ -b^{12, 51}_0 ∧ p_612) -> break c in CNF: c b^{12, 51}_2 ∨ -b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ -p_612 ∨ break c in DIMACS: 11855 -11856 11857 -612 1162 0 c 2-1 --> 1 c (-b^{12, 51}_2 ∧ b^{12, 51}_1 ∧ -b^{12, 51}_0 ∧ -p_612) -> (-b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ b^{12, 52}_0) c in CNF: c b^{12, 51}_2 ∨ -b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ p_612 ∨ -b^{12, 52}_2 c b^{12, 51}_2 ∨ -b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ p_612 ∨ -b^{12, 52}_1 c b^{12, 51}_2 ∨ -b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ p_612 ∨ b^{12, 52}_0 c in DIMACS: 11855 -11856 11857 612 -11858 0 11855 -11856 11857 612 -11859 0 11855 -11856 11857 612 11860 0 c 1-1 --> 0 c (-b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ b^{12, 51}_0 ∧ -p_612) -> (-b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ -b^{12, 52}_0) c in CNF: c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ p_612 ∨ -b^{12, 52}_2 c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ p_612 ∨ -b^{12, 52}_1 c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ p_612 ∨ -b^{12, 52}_0 c in DIMACS: 11855 11856 -11857 612 -11858 0 11855 11856 -11857 612 -11859 0 11855 11856 -11857 612 -11860 0 c 0-1 --> -1 c (-b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ -b^{12, 51}_0 ∧ -p_612) -> ( b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ b^{12, 52}_0) c in CNF: c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ p_612 ∨ b^{12, 52}_2 c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ p_612 ∨ -b^{12, 52}_1 c b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ p_612 ∨ b^{12, 52}_0 c in DIMACS: 11855 11856 11857 612 11858 0 11855 11856 11857 612 -11859 0 11855 11856 11857 612 11860 0 c -1-1 --> -2 c ( b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ b^{12, 51}_0 ∧ -p_612) -> ( b^{12, 52}_2 ∧ b^{12, 52}_1 ∧ -b^{12, 52}_0) c in CNF: c -b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ p_612 ∨ b^{12, 52}_2 c -b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ p_612 ∨ b^{12, 52}_1 c -b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ p_612 ∨ -b^{12, 52}_0 c in DIMACS: -11855 11856 -11857 612 11858 0 -11855 11856 -11857 612 11859 0 -11855 11856 -11857 612 -11860 0 c -2-1 --> break c ( b^{12, 51}_2 ∧ b^{12, 51}_1 ∧ -b^{12, 51}_0 ∧ -p_612) -> break c in CNF: c -b^{12, 51}_2 ∨ -b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ p_612 ∨ break c in DIMACS: -11855 -11856 11857 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 51}_2 ∧ -b^{12, 51}_1 ∧ -b^{12, 51}_0 ∧ true) c in CNF: c -b^{12, 51}_2 ∨ b^{12, 51}_1 ∨ b^{12, 51}_0 ∨ false c in DIMACS: -11855 11856 11857 0 c 3 does not represent an automaton state. c -(-b^{12, 51}_2 ∧ b^{12, 51}_1 ∧ b^{12, 51}_0 ∧ true) c in CNF: c b^{12, 51}_2 ∨ -b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ false c in DIMACS: 11855 -11856 -11857 0 c -3 does not represent an automaton state. c -( b^{12, 51}_2 ∧ b^{12, 51}_1 ∧ b^{12, 51}_0 ∧ true) c in CNF: c -b^{12, 51}_2 ∨ -b^{12, 51}_1 ∨ -b^{12, 51}_0 ∨ false c in DIMACS: -11855 -11856 -11857 0 c i = 52 c -2+1 --> -1 c ( b^{12, 52}_2 ∧ b^{12, 52}_1 ∧ -b^{12, 52}_0 ∧ p_624) -> ( b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ b^{12, 53}_0) c in CNF: c -b^{12, 52}_2 ∨ -b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ -p_624 ∨ b^{12, 53}_2 c -b^{12, 52}_2 ∨ -b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ -p_624 ∨ -b^{12, 53}_1 c -b^{12, 52}_2 ∨ -b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ -p_624 ∨ b^{12, 53}_0 c in DIMACS: -11858 -11859 11860 -624 11861 0 -11858 -11859 11860 -624 -11862 0 -11858 -11859 11860 -624 11863 0 c -1+1 --> 0 c ( b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ b^{12, 52}_0 ∧ p_624) -> (-b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ -b^{12, 53}_0) c in CNF: c -b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ -p_624 ∨ -b^{12, 53}_2 c -b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ -p_624 ∨ -b^{12, 53}_1 c -b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ -p_624 ∨ -b^{12, 53}_0 c in DIMACS: -11858 11859 -11860 -624 -11861 0 -11858 11859 -11860 -624 -11862 0 -11858 11859 -11860 -624 -11863 0 c 0+1 --> 1 c (-b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ -b^{12, 52}_0 ∧ p_624) -> (-b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ b^{12, 53}_0) c in CNF: c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ -p_624 ∨ -b^{12, 53}_2 c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ -p_624 ∨ -b^{12, 53}_1 c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ -p_624 ∨ b^{12, 53}_0 c in DIMACS: 11858 11859 11860 -624 -11861 0 11858 11859 11860 -624 -11862 0 11858 11859 11860 -624 11863 0 c 1+1 --> 2 c (-b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ b^{12, 52}_0 ∧ p_624) -> (-b^{12, 53}_2 ∧ b^{12, 53}_1 ∧ -b^{12, 53}_0) c in CNF: c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ -p_624 ∨ -b^{12, 53}_2 c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ -p_624 ∨ b^{12, 53}_1 c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ -p_624 ∨ -b^{12, 53}_0 c in DIMACS: 11858 11859 -11860 -624 -11861 0 11858 11859 -11860 -624 11862 0 11858 11859 -11860 -624 -11863 0 c 2+1 --> break c (-b^{12, 52}_2 ∧ b^{12, 52}_1 ∧ -b^{12, 52}_0 ∧ p_624) -> break c in CNF: c b^{12, 52}_2 ∨ -b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ -p_624 ∨ break c in DIMACS: 11858 -11859 11860 -624 1162 0 c 2-1 --> 1 c (-b^{12, 52}_2 ∧ b^{12, 52}_1 ∧ -b^{12, 52}_0 ∧ -p_624) -> (-b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ b^{12, 53}_0) c in CNF: c b^{12, 52}_2 ∨ -b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ p_624 ∨ -b^{12, 53}_2 c b^{12, 52}_2 ∨ -b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ p_624 ∨ -b^{12, 53}_1 c b^{12, 52}_2 ∨ -b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ p_624 ∨ b^{12, 53}_0 c in DIMACS: 11858 -11859 11860 624 -11861 0 11858 -11859 11860 624 -11862 0 11858 -11859 11860 624 11863 0 c 1-1 --> 0 c (-b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ b^{12, 52}_0 ∧ -p_624) -> (-b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ -b^{12, 53}_0) c in CNF: c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ p_624 ∨ -b^{12, 53}_2 c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ p_624 ∨ -b^{12, 53}_1 c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ p_624 ∨ -b^{12, 53}_0 c in DIMACS: 11858 11859 -11860 624 -11861 0 11858 11859 -11860 624 -11862 0 11858 11859 -11860 624 -11863 0 c 0-1 --> -1 c (-b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ -b^{12, 52}_0 ∧ -p_624) -> ( b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ b^{12, 53}_0) c in CNF: c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ p_624 ∨ b^{12, 53}_2 c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ p_624 ∨ -b^{12, 53}_1 c b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ p_624 ∨ b^{12, 53}_0 c in DIMACS: 11858 11859 11860 624 11861 0 11858 11859 11860 624 -11862 0 11858 11859 11860 624 11863 0 c -1-1 --> -2 c ( b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ b^{12, 52}_0 ∧ -p_624) -> ( b^{12, 53}_2 ∧ b^{12, 53}_1 ∧ -b^{12, 53}_0) c in CNF: c -b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ p_624 ∨ b^{12, 53}_2 c -b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ p_624 ∨ b^{12, 53}_1 c -b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ p_624 ∨ -b^{12, 53}_0 c in DIMACS: -11858 11859 -11860 624 11861 0 -11858 11859 -11860 624 11862 0 -11858 11859 -11860 624 -11863 0 c -2-1 --> break c ( b^{12, 52}_2 ∧ b^{12, 52}_1 ∧ -b^{12, 52}_0 ∧ -p_624) -> break c in CNF: c -b^{12, 52}_2 ∨ -b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ p_624 ∨ break c in DIMACS: -11858 -11859 11860 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 52}_2 ∧ -b^{12, 52}_1 ∧ -b^{12, 52}_0 ∧ true) c in CNF: c -b^{12, 52}_2 ∨ b^{12, 52}_1 ∨ b^{12, 52}_0 ∨ false c in DIMACS: -11858 11859 11860 0 c 3 does not represent an automaton state. c -(-b^{12, 52}_2 ∧ b^{12, 52}_1 ∧ b^{12, 52}_0 ∧ true) c in CNF: c b^{12, 52}_2 ∨ -b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ false c in DIMACS: 11858 -11859 -11860 0 c -3 does not represent an automaton state. c -( b^{12, 52}_2 ∧ b^{12, 52}_1 ∧ b^{12, 52}_0 ∧ true) c in CNF: c -b^{12, 52}_2 ∨ -b^{12, 52}_1 ∨ -b^{12, 52}_0 ∨ false c in DIMACS: -11858 -11859 -11860 0 c i = 53 c -2+1 --> -1 c ( b^{12, 53}_2 ∧ b^{12, 53}_1 ∧ -b^{12, 53}_0 ∧ p_636) -> ( b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ b^{12, 54}_0) c in CNF: c -b^{12, 53}_2 ∨ -b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ -p_636 ∨ b^{12, 54}_2 c -b^{12, 53}_2 ∨ -b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ -p_636 ∨ -b^{12, 54}_1 c -b^{12, 53}_2 ∨ -b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ -p_636 ∨ b^{12, 54}_0 c in DIMACS: -11861 -11862 11863 -636 11864 0 -11861 -11862 11863 -636 -11865 0 -11861 -11862 11863 -636 11866 0 c -1+1 --> 0 c ( b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ b^{12, 53}_0 ∧ p_636) -> (-b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ -b^{12, 54}_0) c in CNF: c -b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ -p_636 ∨ -b^{12, 54}_2 c -b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ -p_636 ∨ -b^{12, 54}_1 c -b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ -p_636 ∨ -b^{12, 54}_0 c in DIMACS: -11861 11862 -11863 -636 -11864 0 -11861 11862 -11863 -636 -11865 0 -11861 11862 -11863 -636 -11866 0 c 0+1 --> 1 c (-b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ -b^{12, 53}_0 ∧ p_636) -> (-b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ b^{12, 54}_0) c in CNF: c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ -p_636 ∨ -b^{12, 54}_2 c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ -p_636 ∨ -b^{12, 54}_1 c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ -p_636 ∨ b^{12, 54}_0 c in DIMACS: 11861 11862 11863 -636 -11864 0 11861 11862 11863 -636 -11865 0 11861 11862 11863 -636 11866 0 c 1+1 --> 2 c (-b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ b^{12, 53}_0 ∧ p_636) -> (-b^{12, 54}_2 ∧ b^{12, 54}_1 ∧ -b^{12, 54}_0) c in CNF: c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ -p_636 ∨ -b^{12, 54}_2 c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ -p_636 ∨ b^{12, 54}_1 c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ -p_636 ∨ -b^{12, 54}_0 c in DIMACS: 11861 11862 -11863 -636 -11864 0 11861 11862 -11863 -636 11865 0 11861 11862 -11863 -636 -11866 0 c 2+1 --> break c (-b^{12, 53}_2 ∧ b^{12, 53}_1 ∧ -b^{12, 53}_0 ∧ p_636) -> break c in CNF: c b^{12, 53}_2 ∨ -b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ -p_636 ∨ break c in DIMACS: 11861 -11862 11863 -636 1162 0 c 2-1 --> 1 c (-b^{12, 53}_2 ∧ b^{12, 53}_1 ∧ -b^{12, 53}_0 ∧ -p_636) -> (-b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ b^{12, 54}_0) c in CNF: c b^{12, 53}_2 ∨ -b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ p_636 ∨ -b^{12, 54}_2 c b^{12, 53}_2 ∨ -b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ p_636 ∨ -b^{12, 54}_1 c b^{12, 53}_2 ∨ -b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ p_636 ∨ b^{12, 54}_0 c in DIMACS: 11861 -11862 11863 636 -11864 0 11861 -11862 11863 636 -11865 0 11861 -11862 11863 636 11866 0 c 1-1 --> 0 c (-b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ b^{12, 53}_0 ∧ -p_636) -> (-b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ -b^{12, 54}_0) c in CNF: c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ p_636 ∨ -b^{12, 54}_2 c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ p_636 ∨ -b^{12, 54}_1 c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ p_636 ∨ -b^{12, 54}_0 c in DIMACS: 11861 11862 -11863 636 -11864 0 11861 11862 -11863 636 -11865 0 11861 11862 -11863 636 -11866 0 c 0-1 --> -1 c (-b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ -b^{12, 53}_0 ∧ -p_636) -> ( b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ b^{12, 54}_0) c in CNF: c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ p_636 ∨ b^{12, 54}_2 c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ p_636 ∨ -b^{12, 54}_1 c b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ p_636 ∨ b^{12, 54}_0 c in DIMACS: 11861 11862 11863 636 11864 0 11861 11862 11863 636 -11865 0 11861 11862 11863 636 11866 0 c -1-1 --> -2 c ( b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ b^{12, 53}_0 ∧ -p_636) -> ( b^{12, 54}_2 ∧ b^{12, 54}_1 ∧ -b^{12, 54}_0) c in CNF: c -b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ p_636 ∨ b^{12, 54}_2 c -b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ p_636 ∨ b^{12, 54}_1 c -b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ p_636 ∨ -b^{12, 54}_0 c in DIMACS: -11861 11862 -11863 636 11864 0 -11861 11862 -11863 636 11865 0 -11861 11862 -11863 636 -11866 0 c -2-1 --> break c ( b^{12, 53}_2 ∧ b^{12, 53}_1 ∧ -b^{12, 53}_0 ∧ -p_636) -> break c in CNF: c -b^{12, 53}_2 ∨ -b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ p_636 ∨ break c in DIMACS: -11861 -11862 11863 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 53}_2 ∧ -b^{12, 53}_1 ∧ -b^{12, 53}_0 ∧ true) c in CNF: c -b^{12, 53}_2 ∨ b^{12, 53}_1 ∨ b^{12, 53}_0 ∨ false c in DIMACS: -11861 11862 11863 0 c 3 does not represent an automaton state. c -(-b^{12, 53}_2 ∧ b^{12, 53}_1 ∧ b^{12, 53}_0 ∧ true) c in CNF: c b^{12, 53}_2 ∨ -b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ false c in DIMACS: 11861 -11862 -11863 0 c -3 does not represent an automaton state. c -( b^{12, 53}_2 ∧ b^{12, 53}_1 ∧ b^{12, 53}_0 ∧ true) c in CNF: c -b^{12, 53}_2 ∨ -b^{12, 53}_1 ∨ -b^{12, 53}_0 ∨ false c in DIMACS: -11861 -11862 -11863 0 c i = 54 c -2+1 --> -1 c ( b^{12, 54}_2 ∧ b^{12, 54}_1 ∧ -b^{12, 54}_0 ∧ p_648) -> ( b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ b^{12, 55}_0) c in CNF: c -b^{12, 54}_2 ∨ -b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ -p_648 ∨ b^{12, 55}_2 c -b^{12, 54}_2 ∨ -b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ -p_648 ∨ -b^{12, 55}_1 c -b^{12, 54}_2 ∨ -b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ -p_648 ∨ b^{12, 55}_0 c in DIMACS: -11864 -11865 11866 -648 11867 0 -11864 -11865 11866 -648 -11868 0 -11864 -11865 11866 -648 11869 0 c -1+1 --> 0 c ( b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ b^{12, 54}_0 ∧ p_648) -> (-b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ -b^{12, 55}_0) c in CNF: c -b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ -p_648 ∨ -b^{12, 55}_2 c -b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ -p_648 ∨ -b^{12, 55}_1 c -b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ -p_648 ∨ -b^{12, 55}_0 c in DIMACS: -11864 11865 -11866 -648 -11867 0 -11864 11865 -11866 -648 -11868 0 -11864 11865 -11866 -648 -11869 0 c 0+1 --> 1 c (-b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ -b^{12, 54}_0 ∧ p_648) -> (-b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ b^{12, 55}_0) c in CNF: c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ -p_648 ∨ -b^{12, 55}_2 c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ -p_648 ∨ -b^{12, 55}_1 c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ -p_648 ∨ b^{12, 55}_0 c in DIMACS: 11864 11865 11866 -648 -11867 0 11864 11865 11866 -648 -11868 0 11864 11865 11866 -648 11869 0 c 1+1 --> 2 c (-b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ b^{12, 54}_0 ∧ p_648) -> (-b^{12, 55}_2 ∧ b^{12, 55}_1 ∧ -b^{12, 55}_0) c in CNF: c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ -p_648 ∨ -b^{12, 55}_2 c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ -p_648 ∨ b^{12, 55}_1 c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ -p_648 ∨ -b^{12, 55}_0 c in DIMACS: 11864 11865 -11866 -648 -11867 0 11864 11865 -11866 -648 11868 0 11864 11865 -11866 -648 -11869 0 c 2+1 --> break c (-b^{12, 54}_2 ∧ b^{12, 54}_1 ∧ -b^{12, 54}_0 ∧ p_648) -> break c in CNF: c b^{12, 54}_2 ∨ -b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ -p_648 ∨ break c in DIMACS: 11864 -11865 11866 -648 1162 0 c 2-1 --> 1 c (-b^{12, 54}_2 ∧ b^{12, 54}_1 ∧ -b^{12, 54}_0 ∧ -p_648) -> (-b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ b^{12, 55}_0) c in CNF: c b^{12, 54}_2 ∨ -b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ p_648 ∨ -b^{12, 55}_2 c b^{12, 54}_2 ∨ -b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ p_648 ∨ -b^{12, 55}_1 c b^{12, 54}_2 ∨ -b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ p_648 ∨ b^{12, 55}_0 c in DIMACS: 11864 -11865 11866 648 -11867 0 11864 -11865 11866 648 -11868 0 11864 -11865 11866 648 11869 0 c 1-1 --> 0 c (-b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ b^{12, 54}_0 ∧ -p_648) -> (-b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ -b^{12, 55}_0) c in CNF: c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ p_648 ∨ -b^{12, 55}_2 c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ p_648 ∨ -b^{12, 55}_1 c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ p_648 ∨ -b^{12, 55}_0 c in DIMACS: 11864 11865 -11866 648 -11867 0 11864 11865 -11866 648 -11868 0 11864 11865 -11866 648 -11869 0 c 0-1 --> -1 c (-b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ -b^{12, 54}_0 ∧ -p_648) -> ( b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ b^{12, 55}_0) c in CNF: c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ p_648 ∨ b^{12, 55}_2 c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ p_648 ∨ -b^{12, 55}_1 c b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ p_648 ∨ b^{12, 55}_0 c in DIMACS: 11864 11865 11866 648 11867 0 11864 11865 11866 648 -11868 0 11864 11865 11866 648 11869 0 c -1-1 --> -2 c ( b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ b^{12, 54}_0 ∧ -p_648) -> ( b^{12, 55}_2 ∧ b^{12, 55}_1 ∧ -b^{12, 55}_0) c in CNF: c -b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ p_648 ∨ b^{12, 55}_2 c -b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ p_648 ∨ b^{12, 55}_1 c -b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ p_648 ∨ -b^{12, 55}_0 c in DIMACS: -11864 11865 -11866 648 11867 0 -11864 11865 -11866 648 11868 0 -11864 11865 -11866 648 -11869 0 c -2-1 --> break c ( b^{12, 54}_2 ∧ b^{12, 54}_1 ∧ -b^{12, 54}_0 ∧ -p_648) -> break c in CNF: c -b^{12, 54}_2 ∨ -b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ p_648 ∨ break c in DIMACS: -11864 -11865 11866 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 54}_2 ∧ -b^{12, 54}_1 ∧ -b^{12, 54}_0 ∧ true) c in CNF: c -b^{12, 54}_2 ∨ b^{12, 54}_1 ∨ b^{12, 54}_0 ∨ false c in DIMACS: -11864 11865 11866 0 c 3 does not represent an automaton state. c -(-b^{12, 54}_2 ∧ b^{12, 54}_1 ∧ b^{12, 54}_0 ∧ true) c in CNF: c b^{12, 54}_2 ∨ -b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ false c in DIMACS: 11864 -11865 -11866 0 c -3 does not represent an automaton state. c -( b^{12, 54}_2 ∧ b^{12, 54}_1 ∧ b^{12, 54}_0 ∧ true) c in CNF: c -b^{12, 54}_2 ∨ -b^{12, 54}_1 ∨ -b^{12, 54}_0 ∨ false c in DIMACS: -11864 -11865 -11866 0 c i = 55 c -2+1 --> -1 c ( b^{12, 55}_2 ∧ b^{12, 55}_1 ∧ -b^{12, 55}_0 ∧ p_660) -> ( b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ b^{12, 56}_0) c in CNF: c -b^{12, 55}_2 ∨ -b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ -p_660 ∨ b^{12, 56}_2 c -b^{12, 55}_2 ∨ -b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ -p_660 ∨ -b^{12, 56}_1 c -b^{12, 55}_2 ∨ -b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ -p_660 ∨ b^{12, 56}_0 c in DIMACS: -11867 -11868 11869 -660 11870 0 -11867 -11868 11869 -660 -11871 0 -11867 -11868 11869 -660 11872 0 c -1+1 --> 0 c ( b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ b^{12, 55}_0 ∧ p_660) -> (-b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ -b^{12, 56}_0) c in CNF: c -b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ -p_660 ∨ -b^{12, 56}_2 c -b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ -p_660 ∨ -b^{12, 56}_1 c -b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ -p_660 ∨ -b^{12, 56}_0 c in DIMACS: -11867 11868 -11869 -660 -11870 0 -11867 11868 -11869 -660 -11871 0 -11867 11868 -11869 -660 -11872 0 c 0+1 --> 1 c (-b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ -b^{12, 55}_0 ∧ p_660) -> (-b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ b^{12, 56}_0) c in CNF: c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ -p_660 ∨ -b^{12, 56}_2 c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ -p_660 ∨ -b^{12, 56}_1 c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ -p_660 ∨ b^{12, 56}_0 c in DIMACS: 11867 11868 11869 -660 -11870 0 11867 11868 11869 -660 -11871 0 11867 11868 11869 -660 11872 0 c 1+1 --> 2 c (-b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ b^{12, 55}_0 ∧ p_660) -> (-b^{12, 56}_2 ∧ b^{12, 56}_1 ∧ -b^{12, 56}_0) c in CNF: c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ -p_660 ∨ -b^{12, 56}_2 c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ -p_660 ∨ b^{12, 56}_1 c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ -p_660 ∨ -b^{12, 56}_0 c in DIMACS: 11867 11868 -11869 -660 -11870 0 11867 11868 -11869 -660 11871 0 11867 11868 -11869 -660 -11872 0 c 2+1 --> break c (-b^{12, 55}_2 ∧ b^{12, 55}_1 ∧ -b^{12, 55}_0 ∧ p_660) -> break c in CNF: c b^{12, 55}_2 ∨ -b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ -p_660 ∨ break c in DIMACS: 11867 -11868 11869 -660 1162 0 c 2-1 --> 1 c (-b^{12, 55}_2 ∧ b^{12, 55}_1 ∧ -b^{12, 55}_0 ∧ -p_660) -> (-b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ b^{12, 56}_0) c in CNF: c b^{12, 55}_2 ∨ -b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ p_660 ∨ -b^{12, 56}_2 c b^{12, 55}_2 ∨ -b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ p_660 ∨ -b^{12, 56}_1 c b^{12, 55}_2 ∨ -b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ p_660 ∨ b^{12, 56}_0 c in DIMACS: 11867 -11868 11869 660 -11870 0 11867 -11868 11869 660 -11871 0 11867 -11868 11869 660 11872 0 c 1-1 --> 0 c (-b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ b^{12, 55}_0 ∧ -p_660) -> (-b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ -b^{12, 56}_0) c in CNF: c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ p_660 ∨ -b^{12, 56}_2 c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ p_660 ∨ -b^{12, 56}_1 c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ p_660 ∨ -b^{12, 56}_0 c in DIMACS: 11867 11868 -11869 660 -11870 0 11867 11868 -11869 660 -11871 0 11867 11868 -11869 660 -11872 0 c 0-1 --> -1 c (-b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ -b^{12, 55}_0 ∧ -p_660) -> ( b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ b^{12, 56}_0) c in CNF: c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ p_660 ∨ b^{12, 56}_2 c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ p_660 ∨ -b^{12, 56}_1 c b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ p_660 ∨ b^{12, 56}_0 c in DIMACS: 11867 11868 11869 660 11870 0 11867 11868 11869 660 -11871 0 11867 11868 11869 660 11872 0 c -1-1 --> -2 c ( b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ b^{12, 55}_0 ∧ -p_660) -> ( b^{12, 56}_2 ∧ b^{12, 56}_1 ∧ -b^{12, 56}_0) c in CNF: c -b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ p_660 ∨ b^{12, 56}_2 c -b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ p_660 ∨ b^{12, 56}_1 c -b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ p_660 ∨ -b^{12, 56}_0 c in DIMACS: -11867 11868 -11869 660 11870 0 -11867 11868 -11869 660 11871 0 -11867 11868 -11869 660 -11872 0 c -2-1 --> break c ( b^{12, 55}_2 ∧ b^{12, 55}_1 ∧ -b^{12, 55}_0 ∧ -p_660) -> break c in CNF: c -b^{12, 55}_2 ∨ -b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ p_660 ∨ break c in DIMACS: -11867 -11868 11869 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 55}_2 ∧ -b^{12, 55}_1 ∧ -b^{12, 55}_0 ∧ true) c in CNF: c -b^{12, 55}_2 ∨ b^{12, 55}_1 ∨ b^{12, 55}_0 ∨ false c in DIMACS: -11867 11868 11869 0 c 3 does not represent an automaton state. c -(-b^{12, 55}_2 ∧ b^{12, 55}_1 ∧ b^{12, 55}_0 ∧ true) c in CNF: c b^{12, 55}_2 ∨ -b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ false c in DIMACS: 11867 -11868 -11869 0 c -3 does not represent an automaton state. c -( b^{12, 55}_2 ∧ b^{12, 55}_1 ∧ b^{12, 55}_0 ∧ true) c in CNF: c -b^{12, 55}_2 ∨ -b^{12, 55}_1 ∨ -b^{12, 55}_0 ∨ false c in DIMACS: -11867 -11868 -11869 0 c i = 56 c -2+1 --> -1 c ( b^{12, 56}_2 ∧ b^{12, 56}_1 ∧ -b^{12, 56}_0 ∧ p_672) -> ( b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ b^{12, 57}_0) c in CNF: c -b^{12, 56}_2 ∨ -b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ -p_672 ∨ b^{12, 57}_2 c -b^{12, 56}_2 ∨ -b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ -p_672 ∨ -b^{12, 57}_1 c -b^{12, 56}_2 ∨ -b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ -p_672 ∨ b^{12, 57}_0 c in DIMACS: -11870 -11871 11872 -672 11873 0 -11870 -11871 11872 -672 -11874 0 -11870 -11871 11872 -672 11875 0 c -1+1 --> 0 c ( b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ b^{12, 56}_0 ∧ p_672) -> (-b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ -b^{12, 57}_0) c in CNF: c -b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ -p_672 ∨ -b^{12, 57}_2 c -b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ -p_672 ∨ -b^{12, 57}_1 c -b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ -p_672 ∨ -b^{12, 57}_0 c in DIMACS: -11870 11871 -11872 -672 -11873 0 -11870 11871 -11872 -672 -11874 0 -11870 11871 -11872 -672 -11875 0 c 0+1 --> 1 c (-b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ -b^{12, 56}_0 ∧ p_672) -> (-b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ b^{12, 57}_0) c in CNF: c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ -p_672 ∨ -b^{12, 57}_2 c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ -p_672 ∨ -b^{12, 57}_1 c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ -p_672 ∨ b^{12, 57}_0 c in DIMACS: 11870 11871 11872 -672 -11873 0 11870 11871 11872 -672 -11874 0 11870 11871 11872 -672 11875 0 c 1+1 --> 2 c (-b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ b^{12, 56}_0 ∧ p_672) -> (-b^{12, 57}_2 ∧ b^{12, 57}_1 ∧ -b^{12, 57}_0) c in CNF: c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ -p_672 ∨ -b^{12, 57}_2 c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ -p_672 ∨ b^{12, 57}_1 c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ -p_672 ∨ -b^{12, 57}_0 c in DIMACS: 11870 11871 -11872 -672 -11873 0 11870 11871 -11872 -672 11874 0 11870 11871 -11872 -672 -11875 0 c 2+1 --> break c (-b^{12, 56}_2 ∧ b^{12, 56}_1 ∧ -b^{12, 56}_0 ∧ p_672) -> break c in CNF: c b^{12, 56}_2 ∨ -b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ -p_672 ∨ break c in DIMACS: 11870 -11871 11872 -672 1162 0 c 2-1 --> 1 c (-b^{12, 56}_2 ∧ b^{12, 56}_1 ∧ -b^{12, 56}_0 ∧ -p_672) -> (-b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ b^{12, 57}_0) c in CNF: c b^{12, 56}_2 ∨ -b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ p_672 ∨ -b^{12, 57}_2 c b^{12, 56}_2 ∨ -b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ p_672 ∨ -b^{12, 57}_1 c b^{12, 56}_2 ∨ -b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ p_672 ∨ b^{12, 57}_0 c in DIMACS: 11870 -11871 11872 672 -11873 0 11870 -11871 11872 672 -11874 0 11870 -11871 11872 672 11875 0 c 1-1 --> 0 c (-b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ b^{12, 56}_0 ∧ -p_672) -> (-b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ -b^{12, 57}_0) c in CNF: c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ p_672 ∨ -b^{12, 57}_2 c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ p_672 ∨ -b^{12, 57}_1 c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ p_672 ∨ -b^{12, 57}_0 c in DIMACS: 11870 11871 -11872 672 -11873 0 11870 11871 -11872 672 -11874 0 11870 11871 -11872 672 -11875 0 c 0-1 --> -1 c (-b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ -b^{12, 56}_0 ∧ -p_672) -> ( b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ b^{12, 57}_0) c in CNF: c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ p_672 ∨ b^{12, 57}_2 c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ p_672 ∨ -b^{12, 57}_1 c b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ p_672 ∨ b^{12, 57}_0 c in DIMACS: 11870 11871 11872 672 11873 0 11870 11871 11872 672 -11874 0 11870 11871 11872 672 11875 0 c -1-1 --> -2 c ( b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ b^{12, 56}_0 ∧ -p_672) -> ( b^{12, 57}_2 ∧ b^{12, 57}_1 ∧ -b^{12, 57}_0) c in CNF: c -b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ p_672 ∨ b^{12, 57}_2 c -b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ p_672 ∨ b^{12, 57}_1 c -b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ p_672 ∨ -b^{12, 57}_0 c in DIMACS: -11870 11871 -11872 672 11873 0 -11870 11871 -11872 672 11874 0 -11870 11871 -11872 672 -11875 0 c -2-1 --> break c ( b^{12, 56}_2 ∧ b^{12, 56}_1 ∧ -b^{12, 56}_0 ∧ -p_672) -> break c in CNF: c -b^{12, 56}_2 ∨ -b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ p_672 ∨ break c in DIMACS: -11870 -11871 11872 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 56}_2 ∧ -b^{12, 56}_1 ∧ -b^{12, 56}_0 ∧ true) c in CNF: c -b^{12, 56}_2 ∨ b^{12, 56}_1 ∨ b^{12, 56}_0 ∨ false c in DIMACS: -11870 11871 11872 0 c 3 does not represent an automaton state. c -(-b^{12, 56}_2 ∧ b^{12, 56}_1 ∧ b^{12, 56}_0 ∧ true) c in CNF: c b^{12, 56}_2 ∨ -b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ false c in DIMACS: 11870 -11871 -11872 0 c -3 does not represent an automaton state. c -( b^{12, 56}_2 ∧ b^{12, 56}_1 ∧ b^{12, 56}_0 ∧ true) c in CNF: c -b^{12, 56}_2 ∨ -b^{12, 56}_1 ∨ -b^{12, 56}_0 ∨ false c in DIMACS: -11870 -11871 -11872 0 c i = 57 c -2+1 --> -1 c ( b^{12, 57}_2 ∧ b^{12, 57}_1 ∧ -b^{12, 57}_0 ∧ p_684) -> ( b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ b^{12, 58}_0) c in CNF: c -b^{12, 57}_2 ∨ -b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ -p_684 ∨ b^{12, 58}_2 c -b^{12, 57}_2 ∨ -b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ -p_684 ∨ -b^{12, 58}_1 c -b^{12, 57}_2 ∨ -b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ -p_684 ∨ b^{12, 58}_0 c in DIMACS: -11873 -11874 11875 -684 11876 0 -11873 -11874 11875 -684 -11877 0 -11873 -11874 11875 -684 11878 0 c -1+1 --> 0 c ( b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ b^{12, 57}_0 ∧ p_684) -> (-b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ -b^{12, 58}_0) c in CNF: c -b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ -p_684 ∨ -b^{12, 58}_2 c -b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ -p_684 ∨ -b^{12, 58}_1 c -b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ -p_684 ∨ -b^{12, 58}_0 c in DIMACS: -11873 11874 -11875 -684 -11876 0 -11873 11874 -11875 -684 -11877 0 -11873 11874 -11875 -684 -11878 0 c 0+1 --> 1 c (-b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ -b^{12, 57}_0 ∧ p_684) -> (-b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ b^{12, 58}_0) c in CNF: c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ -p_684 ∨ -b^{12, 58}_2 c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ -p_684 ∨ -b^{12, 58}_1 c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ -p_684 ∨ b^{12, 58}_0 c in DIMACS: 11873 11874 11875 -684 -11876 0 11873 11874 11875 -684 -11877 0 11873 11874 11875 -684 11878 0 c 1+1 --> 2 c (-b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ b^{12, 57}_0 ∧ p_684) -> (-b^{12, 58}_2 ∧ b^{12, 58}_1 ∧ -b^{12, 58}_0) c in CNF: c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ -p_684 ∨ -b^{12, 58}_2 c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ -p_684 ∨ b^{12, 58}_1 c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ -p_684 ∨ -b^{12, 58}_0 c in DIMACS: 11873 11874 -11875 -684 -11876 0 11873 11874 -11875 -684 11877 0 11873 11874 -11875 -684 -11878 0 c 2+1 --> break c (-b^{12, 57}_2 ∧ b^{12, 57}_1 ∧ -b^{12, 57}_0 ∧ p_684) -> break c in CNF: c b^{12, 57}_2 ∨ -b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ -p_684 ∨ break c in DIMACS: 11873 -11874 11875 -684 1162 0 c 2-1 --> 1 c (-b^{12, 57}_2 ∧ b^{12, 57}_1 ∧ -b^{12, 57}_0 ∧ -p_684) -> (-b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ b^{12, 58}_0) c in CNF: c b^{12, 57}_2 ∨ -b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ p_684 ∨ -b^{12, 58}_2 c b^{12, 57}_2 ∨ -b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ p_684 ∨ -b^{12, 58}_1 c b^{12, 57}_2 ∨ -b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ p_684 ∨ b^{12, 58}_0 c in DIMACS: 11873 -11874 11875 684 -11876 0 11873 -11874 11875 684 -11877 0 11873 -11874 11875 684 11878 0 c 1-1 --> 0 c (-b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ b^{12, 57}_0 ∧ -p_684) -> (-b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ -b^{12, 58}_0) c in CNF: c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ p_684 ∨ -b^{12, 58}_2 c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ p_684 ∨ -b^{12, 58}_1 c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ p_684 ∨ -b^{12, 58}_0 c in DIMACS: 11873 11874 -11875 684 -11876 0 11873 11874 -11875 684 -11877 0 11873 11874 -11875 684 -11878 0 c 0-1 --> -1 c (-b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ -b^{12, 57}_0 ∧ -p_684) -> ( b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ b^{12, 58}_0) c in CNF: c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ p_684 ∨ b^{12, 58}_2 c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ p_684 ∨ -b^{12, 58}_1 c b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ p_684 ∨ b^{12, 58}_0 c in DIMACS: 11873 11874 11875 684 11876 0 11873 11874 11875 684 -11877 0 11873 11874 11875 684 11878 0 c -1-1 --> -2 c ( b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ b^{12, 57}_0 ∧ -p_684) -> ( b^{12, 58}_2 ∧ b^{12, 58}_1 ∧ -b^{12, 58}_0) c in CNF: c -b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ p_684 ∨ b^{12, 58}_2 c -b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ p_684 ∨ b^{12, 58}_1 c -b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ p_684 ∨ -b^{12, 58}_0 c in DIMACS: -11873 11874 -11875 684 11876 0 -11873 11874 -11875 684 11877 0 -11873 11874 -11875 684 -11878 0 c -2-1 --> break c ( b^{12, 57}_2 ∧ b^{12, 57}_1 ∧ -b^{12, 57}_0 ∧ -p_684) -> break c in CNF: c -b^{12, 57}_2 ∨ -b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ p_684 ∨ break c in DIMACS: -11873 -11874 11875 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 57}_2 ∧ -b^{12, 57}_1 ∧ -b^{12, 57}_0 ∧ true) c in CNF: c -b^{12, 57}_2 ∨ b^{12, 57}_1 ∨ b^{12, 57}_0 ∨ false c in DIMACS: -11873 11874 11875 0 c 3 does not represent an automaton state. c -(-b^{12, 57}_2 ∧ b^{12, 57}_1 ∧ b^{12, 57}_0 ∧ true) c in CNF: c b^{12, 57}_2 ∨ -b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ false c in DIMACS: 11873 -11874 -11875 0 c -3 does not represent an automaton state. c -( b^{12, 57}_2 ∧ b^{12, 57}_1 ∧ b^{12, 57}_0 ∧ true) c in CNF: c -b^{12, 57}_2 ∨ -b^{12, 57}_1 ∨ -b^{12, 57}_0 ∨ false c in DIMACS: -11873 -11874 -11875 0 c i = 58 c -2+1 --> -1 c ( b^{12, 58}_2 ∧ b^{12, 58}_1 ∧ -b^{12, 58}_0 ∧ p_696) -> ( b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ b^{12, 59}_0) c in CNF: c -b^{12, 58}_2 ∨ -b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ -p_696 ∨ b^{12, 59}_2 c -b^{12, 58}_2 ∨ -b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ -p_696 ∨ -b^{12, 59}_1 c -b^{12, 58}_2 ∨ -b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ -p_696 ∨ b^{12, 59}_0 c in DIMACS: -11876 -11877 11878 -696 11879 0 -11876 -11877 11878 -696 -11880 0 -11876 -11877 11878 -696 11881 0 c -1+1 --> 0 c ( b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ b^{12, 58}_0 ∧ p_696) -> (-b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ -b^{12, 59}_0) c in CNF: c -b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ -p_696 ∨ -b^{12, 59}_2 c -b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ -p_696 ∨ -b^{12, 59}_1 c -b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ -p_696 ∨ -b^{12, 59}_0 c in DIMACS: -11876 11877 -11878 -696 -11879 0 -11876 11877 -11878 -696 -11880 0 -11876 11877 -11878 -696 -11881 0 c 0+1 --> 1 c (-b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ -b^{12, 58}_0 ∧ p_696) -> (-b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ b^{12, 59}_0) c in CNF: c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ -p_696 ∨ -b^{12, 59}_2 c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ -p_696 ∨ -b^{12, 59}_1 c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ -p_696 ∨ b^{12, 59}_0 c in DIMACS: 11876 11877 11878 -696 -11879 0 11876 11877 11878 -696 -11880 0 11876 11877 11878 -696 11881 0 c 1+1 --> 2 c (-b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ b^{12, 58}_0 ∧ p_696) -> (-b^{12, 59}_2 ∧ b^{12, 59}_1 ∧ -b^{12, 59}_0) c in CNF: c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ -p_696 ∨ -b^{12, 59}_2 c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ -p_696 ∨ b^{12, 59}_1 c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ -p_696 ∨ -b^{12, 59}_0 c in DIMACS: 11876 11877 -11878 -696 -11879 0 11876 11877 -11878 -696 11880 0 11876 11877 -11878 -696 -11881 0 c 2+1 --> break c (-b^{12, 58}_2 ∧ b^{12, 58}_1 ∧ -b^{12, 58}_0 ∧ p_696) -> break c in CNF: c b^{12, 58}_2 ∨ -b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ -p_696 ∨ break c in DIMACS: 11876 -11877 11878 -696 1162 0 c 2-1 --> 1 c (-b^{12, 58}_2 ∧ b^{12, 58}_1 ∧ -b^{12, 58}_0 ∧ -p_696) -> (-b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ b^{12, 59}_0) c in CNF: c b^{12, 58}_2 ∨ -b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ p_696 ∨ -b^{12, 59}_2 c b^{12, 58}_2 ∨ -b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ p_696 ∨ -b^{12, 59}_1 c b^{12, 58}_2 ∨ -b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ p_696 ∨ b^{12, 59}_0 c in DIMACS: 11876 -11877 11878 696 -11879 0 11876 -11877 11878 696 -11880 0 11876 -11877 11878 696 11881 0 c 1-1 --> 0 c (-b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ b^{12, 58}_0 ∧ -p_696) -> (-b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ -b^{12, 59}_0) c in CNF: c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ p_696 ∨ -b^{12, 59}_2 c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ p_696 ∨ -b^{12, 59}_1 c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ p_696 ∨ -b^{12, 59}_0 c in DIMACS: 11876 11877 -11878 696 -11879 0 11876 11877 -11878 696 -11880 0 11876 11877 -11878 696 -11881 0 c 0-1 --> -1 c (-b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ -b^{12, 58}_0 ∧ -p_696) -> ( b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ b^{12, 59}_0) c in CNF: c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ p_696 ∨ b^{12, 59}_2 c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ p_696 ∨ -b^{12, 59}_1 c b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ p_696 ∨ b^{12, 59}_0 c in DIMACS: 11876 11877 11878 696 11879 0 11876 11877 11878 696 -11880 0 11876 11877 11878 696 11881 0 c -1-1 --> -2 c ( b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ b^{12, 58}_0 ∧ -p_696) -> ( b^{12, 59}_2 ∧ b^{12, 59}_1 ∧ -b^{12, 59}_0) c in CNF: c -b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ p_696 ∨ b^{12, 59}_2 c -b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ p_696 ∨ b^{12, 59}_1 c -b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ p_696 ∨ -b^{12, 59}_0 c in DIMACS: -11876 11877 -11878 696 11879 0 -11876 11877 -11878 696 11880 0 -11876 11877 -11878 696 -11881 0 c -2-1 --> break c ( b^{12, 58}_2 ∧ b^{12, 58}_1 ∧ -b^{12, 58}_0 ∧ -p_696) -> break c in CNF: c -b^{12, 58}_2 ∨ -b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ p_696 ∨ break c in DIMACS: -11876 -11877 11878 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 58}_2 ∧ -b^{12, 58}_1 ∧ -b^{12, 58}_0 ∧ true) c in CNF: c -b^{12, 58}_2 ∨ b^{12, 58}_1 ∨ b^{12, 58}_0 ∨ false c in DIMACS: -11876 11877 11878 0 c 3 does not represent an automaton state. c -(-b^{12, 58}_2 ∧ b^{12, 58}_1 ∧ b^{12, 58}_0 ∧ true) c in CNF: c b^{12, 58}_2 ∨ -b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ false c in DIMACS: 11876 -11877 -11878 0 c -3 does not represent an automaton state. c -( b^{12, 58}_2 ∧ b^{12, 58}_1 ∧ b^{12, 58}_0 ∧ true) c in CNF: c -b^{12, 58}_2 ∨ -b^{12, 58}_1 ∨ -b^{12, 58}_0 ∨ false c in DIMACS: -11876 -11877 -11878 0 c i = 59 c -2+1 --> -1 c ( b^{12, 59}_2 ∧ b^{12, 59}_1 ∧ -b^{12, 59}_0 ∧ p_708) -> ( b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ b^{12, 60}_0) c in CNF: c -b^{12, 59}_2 ∨ -b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ -p_708 ∨ b^{12, 60}_2 c -b^{12, 59}_2 ∨ -b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ -p_708 ∨ -b^{12, 60}_1 c -b^{12, 59}_2 ∨ -b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ -p_708 ∨ b^{12, 60}_0 c in DIMACS: -11879 -11880 11881 -708 11882 0 -11879 -11880 11881 -708 -11883 0 -11879 -11880 11881 -708 11884 0 c -1+1 --> 0 c ( b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ b^{12, 59}_0 ∧ p_708) -> (-b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ -b^{12, 60}_0) c in CNF: c -b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ -p_708 ∨ -b^{12, 60}_2 c -b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ -p_708 ∨ -b^{12, 60}_1 c -b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ -p_708 ∨ -b^{12, 60}_0 c in DIMACS: -11879 11880 -11881 -708 -11882 0 -11879 11880 -11881 -708 -11883 0 -11879 11880 -11881 -708 -11884 0 c 0+1 --> 1 c (-b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ -b^{12, 59}_0 ∧ p_708) -> (-b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ b^{12, 60}_0) c in CNF: c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ -p_708 ∨ -b^{12, 60}_2 c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ -p_708 ∨ -b^{12, 60}_1 c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ -p_708 ∨ b^{12, 60}_0 c in DIMACS: 11879 11880 11881 -708 -11882 0 11879 11880 11881 -708 -11883 0 11879 11880 11881 -708 11884 0 c 1+1 --> 2 c (-b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ b^{12, 59}_0 ∧ p_708) -> (-b^{12, 60}_2 ∧ b^{12, 60}_1 ∧ -b^{12, 60}_0) c in CNF: c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ -p_708 ∨ -b^{12, 60}_2 c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ -p_708 ∨ b^{12, 60}_1 c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ -p_708 ∨ -b^{12, 60}_0 c in DIMACS: 11879 11880 -11881 -708 -11882 0 11879 11880 -11881 -708 11883 0 11879 11880 -11881 -708 -11884 0 c 2+1 --> break c (-b^{12, 59}_2 ∧ b^{12, 59}_1 ∧ -b^{12, 59}_0 ∧ p_708) -> break c in CNF: c b^{12, 59}_2 ∨ -b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ -p_708 ∨ break c in DIMACS: 11879 -11880 11881 -708 1162 0 c 2-1 --> 1 c (-b^{12, 59}_2 ∧ b^{12, 59}_1 ∧ -b^{12, 59}_0 ∧ -p_708) -> (-b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ b^{12, 60}_0) c in CNF: c b^{12, 59}_2 ∨ -b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ p_708 ∨ -b^{12, 60}_2 c b^{12, 59}_2 ∨ -b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ p_708 ∨ -b^{12, 60}_1 c b^{12, 59}_2 ∨ -b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ p_708 ∨ b^{12, 60}_0 c in DIMACS: 11879 -11880 11881 708 -11882 0 11879 -11880 11881 708 -11883 0 11879 -11880 11881 708 11884 0 c 1-1 --> 0 c (-b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ b^{12, 59}_0 ∧ -p_708) -> (-b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ -b^{12, 60}_0) c in CNF: c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ p_708 ∨ -b^{12, 60}_2 c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ p_708 ∨ -b^{12, 60}_1 c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ p_708 ∨ -b^{12, 60}_0 c in DIMACS: 11879 11880 -11881 708 -11882 0 11879 11880 -11881 708 -11883 0 11879 11880 -11881 708 -11884 0 c 0-1 --> -1 c (-b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ -b^{12, 59}_0 ∧ -p_708) -> ( b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ b^{12, 60}_0) c in CNF: c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ p_708 ∨ b^{12, 60}_2 c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ p_708 ∨ -b^{12, 60}_1 c b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ p_708 ∨ b^{12, 60}_0 c in DIMACS: 11879 11880 11881 708 11882 0 11879 11880 11881 708 -11883 0 11879 11880 11881 708 11884 0 c -1-1 --> -2 c ( b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ b^{12, 59}_0 ∧ -p_708) -> ( b^{12, 60}_2 ∧ b^{12, 60}_1 ∧ -b^{12, 60}_0) c in CNF: c -b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ p_708 ∨ b^{12, 60}_2 c -b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ p_708 ∨ b^{12, 60}_1 c -b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ p_708 ∨ -b^{12, 60}_0 c in DIMACS: -11879 11880 -11881 708 11882 0 -11879 11880 -11881 708 11883 0 -11879 11880 -11881 708 -11884 0 c -2-1 --> break c ( b^{12, 59}_2 ∧ b^{12, 59}_1 ∧ -b^{12, 59}_0 ∧ -p_708) -> break c in CNF: c -b^{12, 59}_2 ∨ -b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ p_708 ∨ break c in DIMACS: -11879 -11880 11881 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 59}_2 ∧ -b^{12, 59}_1 ∧ -b^{12, 59}_0 ∧ true) c in CNF: c -b^{12, 59}_2 ∨ b^{12, 59}_1 ∨ b^{12, 59}_0 ∨ false c in DIMACS: -11879 11880 11881 0 c 3 does not represent an automaton state. c -(-b^{12, 59}_2 ∧ b^{12, 59}_1 ∧ b^{12, 59}_0 ∧ true) c in CNF: c b^{12, 59}_2 ∨ -b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ false c in DIMACS: 11879 -11880 -11881 0 c -3 does not represent an automaton state. c -( b^{12, 59}_2 ∧ b^{12, 59}_1 ∧ b^{12, 59}_0 ∧ true) c in CNF: c -b^{12, 59}_2 ∨ -b^{12, 59}_1 ∨ -b^{12, 59}_0 ∨ false c in DIMACS: -11879 -11880 -11881 0 c i = 60 c -2+1 --> -1 c ( b^{12, 60}_2 ∧ b^{12, 60}_1 ∧ -b^{12, 60}_0 ∧ p_720) -> ( b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ b^{12, 61}_0) c in CNF: c -b^{12, 60}_2 ∨ -b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ -p_720 ∨ b^{12, 61}_2 c -b^{12, 60}_2 ∨ -b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ -p_720 ∨ -b^{12, 61}_1 c -b^{12, 60}_2 ∨ -b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ -p_720 ∨ b^{12, 61}_0 c in DIMACS: -11882 -11883 11884 -720 11885 0 -11882 -11883 11884 -720 -11886 0 -11882 -11883 11884 -720 11887 0 c -1+1 --> 0 c ( b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ b^{12, 60}_0 ∧ p_720) -> (-b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ -b^{12, 61}_0) c in CNF: c -b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ -p_720 ∨ -b^{12, 61}_2 c -b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ -p_720 ∨ -b^{12, 61}_1 c -b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ -p_720 ∨ -b^{12, 61}_0 c in DIMACS: -11882 11883 -11884 -720 -11885 0 -11882 11883 -11884 -720 -11886 0 -11882 11883 -11884 -720 -11887 0 c 0+1 --> 1 c (-b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ -b^{12, 60}_0 ∧ p_720) -> (-b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ b^{12, 61}_0) c in CNF: c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ -p_720 ∨ -b^{12, 61}_2 c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ -p_720 ∨ -b^{12, 61}_1 c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ -p_720 ∨ b^{12, 61}_0 c in DIMACS: 11882 11883 11884 -720 -11885 0 11882 11883 11884 -720 -11886 0 11882 11883 11884 -720 11887 0 c 1+1 --> 2 c (-b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ b^{12, 60}_0 ∧ p_720) -> (-b^{12, 61}_2 ∧ b^{12, 61}_1 ∧ -b^{12, 61}_0) c in CNF: c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ -p_720 ∨ -b^{12, 61}_2 c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ -p_720 ∨ b^{12, 61}_1 c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ -p_720 ∨ -b^{12, 61}_0 c in DIMACS: 11882 11883 -11884 -720 -11885 0 11882 11883 -11884 -720 11886 0 11882 11883 -11884 -720 -11887 0 c 2+1 --> break c (-b^{12, 60}_2 ∧ b^{12, 60}_1 ∧ -b^{12, 60}_0 ∧ p_720) -> break c in CNF: c b^{12, 60}_2 ∨ -b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ -p_720 ∨ break c in DIMACS: 11882 -11883 11884 -720 1162 0 c 2-1 --> 1 c (-b^{12, 60}_2 ∧ b^{12, 60}_1 ∧ -b^{12, 60}_0 ∧ -p_720) -> (-b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ b^{12, 61}_0) c in CNF: c b^{12, 60}_2 ∨ -b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ p_720 ∨ -b^{12, 61}_2 c b^{12, 60}_2 ∨ -b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ p_720 ∨ -b^{12, 61}_1 c b^{12, 60}_2 ∨ -b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ p_720 ∨ b^{12, 61}_0 c in DIMACS: 11882 -11883 11884 720 -11885 0 11882 -11883 11884 720 -11886 0 11882 -11883 11884 720 11887 0 c 1-1 --> 0 c (-b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ b^{12, 60}_0 ∧ -p_720) -> (-b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ -b^{12, 61}_0) c in CNF: c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ p_720 ∨ -b^{12, 61}_2 c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ p_720 ∨ -b^{12, 61}_1 c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ p_720 ∨ -b^{12, 61}_0 c in DIMACS: 11882 11883 -11884 720 -11885 0 11882 11883 -11884 720 -11886 0 11882 11883 -11884 720 -11887 0 c 0-1 --> -1 c (-b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ -b^{12, 60}_0 ∧ -p_720) -> ( b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ b^{12, 61}_0) c in CNF: c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ p_720 ∨ b^{12, 61}_2 c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ p_720 ∨ -b^{12, 61}_1 c b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ p_720 ∨ b^{12, 61}_0 c in DIMACS: 11882 11883 11884 720 11885 0 11882 11883 11884 720 -11886 0 11882 11883 11884 720 11887 0 c -1-1 --> -2 c ( b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ b^{12, 60}_0 ∧ -p_720) -> ( b^{12, 61}_2 ∧ b^{12, 61}_1 ∧ -b^{12, 61}_0) c in CNF: c -b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ p_720 ∨ b^{12, 61}_2 c -b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ p_720 ∨ b^{12, 61}_1 c -b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ p_720 ∨ -b^{12, 61}_0 c in DIMACS: -11882 11883 -11884 720 11885 0 -11882 11883 -11884 720 11886 0 -11882 11883 -11884 720 -11887 0 c -2-1 --> break c ( b^{12, 60}_2 ∧ b^{12, 60}_1 ∧ -b^{12, 60}_0 ∧ -p_720) -> break c in CNF: c -b^{12, 60}_2 ∨ -b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ p_720 ∨ break c in DIMACS: -11882 -11883 11884 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 60}_2 ∧ -b^{12, 60}_1 ∧ -b^{12, 60}_0 ∧ true) c in CNF: c -b^{12, 60}_2 ∨ b^{12, 60}_1 ∨ b^{12, 60}_0 ∨ false c in DIMACS: -11882 11883 11884 0 c 3 does not represent an automaton state. c -(-b^{12, 60}_2 ∧ b^{12, 60}_1 ∧ b^{12, 60}_0 ∧ true) c in CNF: c b^{12, 60}_2 ∨ -b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ false c in DIMACS: 11882 -11883 -11884 0 c -3 does not represent an automaton state. c -( b^{12, 60}_2 ∧ b^{12, 60}_1 ∧ b^{12, 60}_0 ∧ true) c in CNF: c -b^{12, 60}_2 ∨ -b^{12, 60}_1 ∨ -b^{12, 60}_0 ∨ false c in DIMACS: -11882 -11883 -11884 0 c i = 61 c -2+1 --> -1 c ( b^{12, 61}_2 ∧ b^{12, 61}_1 ∧ -b^{12, 61}_0 ∧ p_732) -> ( b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ b^{12, 62}_0) c in CNF: c -b^{12, 61}_2 ∨ -b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ -p_732 ∨ b^{12, 62}_2 c -b^{12, 61}_2 ∨ -b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ -p_732 ∨ -b^{12, 62}_1 c -b^{12, 61}_2 ∨ -b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ -p_732 ∨ b^{12, 62}_0 c in DIMACS: -11885 -11886 11887 -732 11888 0 -11885 -11886 11887 -732 -11889 0 -11885 -11886 11887 -732 11890 0 c -1+1 --> 0 c ( b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ b^{12, 61}_0 ∧ p_732) -> (-b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ -b^{12, 62}_0) c in CNF: c -b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ -p_732 ∨ -b^{12, 62}_2 c -b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ -p_732 ∨ -b^{12, 62}_1 c -b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ -p_732 ∨ -b^{12, 62}_0 c in DIMACS: -11885 11886 -11887 -732 -11888 0 -11885 11886 -11887 -732 -11889 0 -11885 11886 -11887 -732 -11890 0 c 0+1 --> 1 c (-b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ -b^{12, 61}_0 ∧ p_732) -> (-b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ b^{12, 62}_0) c in CNF: c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ -p_732 ∨ -b^{12, 62}_2 c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ -p_732 ∨ -b^{12, 62}_1 c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ -p_732 ∨ b^{12, 62}_0 c in DIMACS: 11885 11886 11887 -732 -11888 0 11885 11886 11887 -732 -11889 0 11885 11886 11887 -732 11890 0 c 1+1 --> 2 c (-b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ b^{12, 61}_0 ∧ p_732) -> (-b^{12, 62}_2 ∧ b^{12, 62}_1 ∧ -b^{12, 62}_0) c in CNF: c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ -p_732 ∨ -b^{12, 62}_2 c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ -p_732 ∨ b^{12, 62}_1 c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ -p_732 ∨ -b^{12, 62}_0 c in DIMACS: 11885 11886 -11887 -732 -11888 0 11885 11886 -11887 -732 11889 0 11885 11886 -11887 -732 -11890 0 c 2+1 --> break c (-b^{12, 61}_2 ∧ b^{12, 61}_1 ∧ -b^{12, 61}_0 ∧ p_732) -> break c in CNF: c b^{12, 61}_2 ∨ -b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ -p_732 ∨ break c in DIMACS: 11885 -11886 11887 -732 1162 0 c 2-1 --> 1 c (-b^{12, 61}_2 ∧ b^{12, 61}_1 ∧ -b^{12, 61}_0 ∧ -p_732) -> (-b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ b^{12, 62}_0) c in CNF: c b^{12, 61}_2 ∨ -b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ p_732 ∨ -b^{12, 62}_2 c b^{12, 61}_2 ∨ -b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ p_732 ∨ -b^{12, 62}_1 c b^{12, 61}_2 ∨ -b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ p_732 ∨ b^{12, 62}_0 c in DIMACS: 11885 -11886 11887 732 -11888 0 11885 -11886 11887 732 -11889 0 11885 -11886 11887 732 11890 0 c 1-1 --> 0 c (-b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ b^{12, 61}_0 ∧ -p_732) -> (-b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ -b^{12, 62}_0) c in CNF: c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ p_732 ∨ -b^{12, 62}_2 c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ p_732 ∨ -b^{12, 62}_1 c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ p_732 ∨ -b^{12, 62}_0 c in DIMACS: 11885 11886 -11887 732 -11888 0 11885 11886 -11887 732 -11889 0 11885 11886 -11887 732 -11890 0 c 0-1 --> -1 c (-b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ -b^{12, 61}_0 ∧ -p_732) -> ( b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ b^{12, 62}_0) c in CNF: c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ p_732 ∨ b^{12, 62}_2 c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ p_732 ∨ -b^{12, 62}_1 c b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ p_732 ∨ b^{12, 62}_0 c in DIMACS: 11885 11886 11887 732 11888 0 11885 11886 11887 732 -11889 0 11885 11886 11887 732 11890 0 c -1-1 --> -2 c ( b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ b^{12, 61}_0 ∧ -p_732) -> ( b^{12, 62}_2 ∧ b^{12, 62}_1 ∧ -b^{12, 62}_0) c in CNF: c -b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ p_732 ∨ b^{12, 62}_2 c -b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ p_732 ∨ b^{12, 62}_1 c -b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ p_732 ∨ -b^{12, 62}_0 c in DIMACS: -11885 11886 -11887 732 11888 0 -11885 11886 -11887 732 11889 0 -11885 11886 -11887 732 -11890 0 c -2-1 --> break c ( b^{12, 61}_2 ∧ b^{12, 61}_1 ∧ -b^{12, 61}_0 ∧ -p_732) -> break c in CNF: c -b^{12, 61}_2 ∨ -b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ p_732 ∨ break c in DIMACS: -11885 -11886 11887 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 61}_2 ∧ -b^{12, 61}_1 ∧ -b^{12, 61}_0 ∧ true) c in CNF: c -b^{12, 61}_2 ∨ b^{12, 61}_1 ∨ b^{12, 61}_0 ∨ false c in DIMACS: -11885 11886 11887 0 c 3 does not represent an automaton state. c -(-b^{12, 61}_2 ∧ b^{12, 61}_1 ∧ b^{12, 61}_0 ∧ true) c in CNF: c b^{12, 61}_2 ∨ -b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ false c in DIMACS: 11885 -11886 -11887 0 c -3 does not represent an automaton state. c -( b^{12, 61}_2 ∧ b^{12, 61}_1 ∧ b^{12, 61}_0 ∧ true) c in CNF: c -b^{12, 61}_2 ∨ -b^{12, 61}_1 ∨ -b^{12, 61}_0 ∨ false c in DIMACS: -11885 -11886 -11887 0 c i = 62 c -2+1 --> -1 c ( b^{12, 62}_2 ∧ b^{12, 62}_1 ∧ -b^{12, 62}_0 ∧ p_744) -> ( b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ b^{12, 63}_0) c in CNF: c -b^{12, 62}_2 ∨ -b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ -p_744 ∨ b^{12, 63}_2 c -b^{12, 62}_2 ∨ -b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ -p_744 ∨ -b^{12, 63}_1 c -b^{12, 62}_2 ∨ -b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ -p_744 ∨ b^{12, 63}_0 c in DIMACS: -11888 -11889 11890 -744 11891 0 -11888 -11889 11890 -744 -11892 0 -11888 -11889 11890 -744 11893 0 c -1+1 --> 0 c ( b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ b^{12, 62}_0 ∧ p_744) -> (-b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ -b^{12, 63}_0) c in CNF: c -b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ -p_744 ∨ -b^{12, 63}_2 c -b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ -p_744 ∨ -b^{12, 63}_1 c -b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ -p_744 ∨ -b^{12, 63}_0 c in DIMACS: -11888 11889 -11890 -744 -11891 0 -11888 11889 -11890 -744 -11892 0 -11888 11889 -11890 -744 -11893 0 c 0+1 --> 1 c (-b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ -b^{12, 62}_0 ∧ p_744) -> (-b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ b^{12, 63}_0) c in CNF: c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ -p_744 ∨ -b^{12, 63}_2 c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ -p_744 ∨ -b^{12, 63}_1 c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ -p_744 ∨ b^{12, 63}_0 c in DIMACS: 11888 11889 11890 -744 -11891 0 11888 11889 11890 -744 -11892 0 11888 11889 11890 -744 11893 0 c 1+1 --> 2 c (-b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ b^{12, 62}_0 ∧ p_744) -> (-b^{12, 63}_2 ∧ b^{12, 63}_1 ∧ -b^{12, 63}_0) c in CNF: c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ -p_744 ∨ -b^{12, 63}_2 c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ -p_744 ∨ b^{12, 63}_1 c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ -p_744 ∨ -b^{12, 63}_0 c in DIMACS: 11888 11889 -11890 -744 -11891 0 11888 11889 -11890 -744 11892 0 11888 11889 -11890 -744 -11893 0 c 2+1 --> break c (-b^{12, 62}_2 ∧ b^{12, 62}_1 ∧ -b^{12, 62}_0 ∧ p_744) -> break c in CNF: c b^{12, 62}_2 ∨ -b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ -p_744 ∨ break c in DIMACS: 11888 -11889 11890 -744 1162 0 c 2-1 --> 1 c (-b^{12, 62}_2 ∧ b^{12, 62}_1 ∧ -b^{12, 62}_0 ∧ -p_744) -> (-b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ b^{12, 63}_0) c in CNF: c b^{12, 62}_2 ∨ -b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ p_744 ∨ -b^{12, 63}_2 c b^{12, 62}_2 ∨ -b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ p_744 ∨ -b^{12, 63}_1 c b^{12, 62}_2 ∨ -b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ p_744 ∨ b^{12, 63}_0 c in DIMACS: 11888 -11889 11890 744 -11891 0 11888 -11889 11890 744 -11892 0 11888 -11889 11890 744 11893 0 c 1-1 --> 0 c (-b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ b^{12, 62}_0 ∧ -p_744) -> (-b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ -b^{12, 63}_0) c in CNF: c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ p_744 ∨ -b^{12, 63}_2 c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ p_744 ∨ -b^{12, 63}_1 c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ p_744 ∨ -b^{12, 63}_0 c in DIMACS: 11888 11889 -11890 744 -11891 0 11888 11889 -11890 744 -11892 0 11888 11889 -11890 744 -11893 0 c 0-1 --> -1 c (-b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ -b^{12, 62}_0 ∧ -p_744) -> ( b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ b^{12, 63}_0) c in CNF: c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ p_744 ∨ b^{12, 63}_2 c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ p_744 ∨ -b^{12, 63}_1 c b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ p_744 ∨ b^{12, 63}_0 c in DIMACS: 11888 11889 11890 744 11891 0 11888 11889 11890 744 -11892 0 11888 11889 11890 744 11893 0 c -1-1 --> -2 c ( b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ b^{12, 62}_0 ∧ -p_744) -> ( b^{12, 63}_2 ∧ b^{12, 63}_1 ∧ -b^{12, 63}_0) c in CNF: c -b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ p_744 ∨ b^{12, 63}_2 c -b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ p_744 ∨ b^{12, 63}_1 c -b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ p_744 ∨ -b^{12, 63}_0 c in DIMACS: -11888 11889 -11890 744 11891 0 -11888 11889 -11890 744 11892 0 -11888 11889 -11890 744 -11893 0 c -2-1 --> break c ( b^{12, 62}_2 ∧ b^{12, 62}_1 ∧ -b^{12, 62}_0 ∧ -p_744) -> break c in CNF: c -b^{12, 62}_2 ∨ -b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ p_744 ∨ break c in DIMACS: -11888 -11889 11890 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 62}_2 ∧ -b^{12, 62}_1 ∧ -b^{12, 62}_0 ∧ true) c in CNF: c -b^{12, 62}_2 ∨ b^{12, 62}_1 ∨ b^{12, 62}_0 ∨ false c in DIMACS: -11888 11889 11890 0 c 3 does not represent an automaton state. c -(-b^{12, 62}_2 ∧ b^{12, 62}_1 ∧ b^{12, 62}_0 ∧ true) c in CNF: c b^{12, 62}_2 ∨ -b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ false c in DIMACS: 11888 -11889 -11890 0 c -3 does not represent an automaton state. c -( b^{12, 62}_2 ∧ b^{12, 62}_1 ∧ b^{12, 62}_0 ∧ true) c in CNF: c -b^{12, 62}_2 ∨ -b^{12, 62}_1 ∨ -b^{12, 62}_0 ∨ false c in DIMACS: -11888 -11889 -11890 0 c i = 63 c -2+1 --> -1 c ( b^{12, 63}_2 ∧ b^{12, 63}_1 ∧ -b^{12, 63}_0 ∧ p_756) -> ( b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ b^{12, 64}_0) c in CNF: c -b^{12, 63}_2 ∨ -b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ -p_756 ∨ b^{12, 64}_2 c -b^{12, 63}_2 ∨ -b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ -p_756 ∨ -b^{12, 64}_1 c -b^{12, 63}_2 ∨ -b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ -p_756 ∨ b^{12, 64}_0 c in DIMACS: -11891 -11892 11893 -756 11894 0 -11891 -11892 11893 -756 -11895 0 -11891 -11892 11893 -756 11896 0 c -1+1 --> 0 c ( b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ b^{12, 63}_0 ∧ p_756) -> (-b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ -b^{12, 64}_0) c in CNF: c -b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ -p_756 ∨ -b^{12, 64}_2 c -b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ -p_756 ∨ -b^{12, 64}_1 c -b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ -p_756 ∨ -b^{12, 64}_0 c in DIMACS: -11891 11892 -11893 -756 -11894 0 -11891 11892 -11893 -756 -11895 0 -11891 11892 -11893 -756 -11896 0 c 0+1 --> 1 c (-b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ -b^{12, 63}_0 ∧ p_756) -> (-b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ b^{12, 64}_0) c in CNF: c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ -p_756 ∨ -b^{12, 64}_2 c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ -p_756 ∨ -b^{12, 64}_1 c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ -p_756 ∨ b^{12, 64}_0 c in DIMACS: 11891 11892 11893 -756 -11894 0 11891 11892 11893 -756 -11895 0 11891 11892 11893 -756 11896 0 c 1+1 --> 2 c (-b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ b^{12, 63}_0 ∧ p_756) -> (-b^{12, 64}_2 ∧ b^{12, 64}_1 ∧ -b^{12, 64}_0) c in CNF: c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ -p_756 ∨ -b^{12, 64}_2 c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ -p_756 ∨ b^{12, 64}_1 c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ -p_756 ∨ -b^{12, 64}_0 c in DIMACS: 11891 11892 -11893 -756 -11894 0 11891 11892 -11893 -756 11895 0 11891 11892 -11893 -756 -11896 0 c 2+1 --> break c (-b^{12, 63}_2 ∧ b^{12, 63}_1 ∧ -b^{12, 63}_0 ∧ p_756) -> break c in CNF: c b^{12, 63}_2 ∨ -b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ -p_756 ∨ break c in DIMACS: 11891 -11892 11893 -756 1162 0 c 2-1 --> 1 c (-b^{12, 63}_2 ∧ b^{12, 63}_1 ∧ -b^{12, 63}_0 ∧ -p_756) -> (-b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ b^{12, 64}_0) c in CNF: c b^{12, 63}_2 ∨ -b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ p_756 ∨ -b^{12, 64}_2 c b^{12, 63}_2 ∨ -b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ p_756 ∨ -b^{12, 64}_1 c b^{12, 63}_2 ∨ -b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ p_756 ∨ b^{12, 64}_0 c in DIMACS: 11891 -11892 11893 756 -11894 0 11891 -11892 11893 756 -11895 0 11891 -11892 11893 756 11896 0 c 1-1 --> 0 c (-b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ b^{12, 63}_0 ∧ -p_756) -> (-b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ -b^{12, 64}_0) c in CNF: c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ p_756 ∨ -b^{12, 64}_2 c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ p_756 ∨ -b^{12, 64}_1 c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ p_756 ∨ -b^{12, 64}_0 c in DIMACS: 11891 11892 -11893 756 -11894 0 11891 11892 -11893 756 -11895 0 11891 11892 -11893 756 -11896 0 c 0-1 --> -1 c (-b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ -b^{12, 63}_0 ∧ -p_756) -> ( b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ b^{12, 64}_0) c in CNF: c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ p_756 ∨ b^{12, 64}_2 c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ p_756 ∨ -b^{12, 64}_1 c b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ p_756 ∨ b^{12, 64}_0 c in DIMACS: 11891 11892 11893 756 11894 0 11891 11892 11893 756 -11895 0 11891 11892 11893 756 11896 0 c -1-1 --> -2 c ( b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ b^{12, 63}_0 ∧ -p_756) -> ( b^{12, 64}_2 ∧ b^{12, 64}_1 ∧ -b^{12, 64}_0) c in CNF: c -b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ p_756 ∨ b^{12, 64}_2 c -b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ p_756 ∨ b^{12, 64}_1 c -b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ p_756 ∨ -b^{12, 64}_0 c in DIMACS: -11891 11892 -11893 756 11894 0 -11891 11892 -11893 756 11895 0 -11891 11892 -11893 756 -11896 0 c -2-1 --> break c ( b^{12, 63}_2 ∧ b^{12, 63}_1 ∧ -b^{12, 63}_0 ∧ -p_756) -> break c in CNF: c -b^{12, 63}_2 ∨ -b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ p_756 ∨ break c in DIMACS: -11891 -11892 11893 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 63}_2 ∧ -b^{12, 63}_1 ∧ -b^{12, 63}_0 ∧ true) c in CNF: c -b^{12, 63}_2 ∨ b^{12, 63}_1 ∨ b^{12, 63}_0 ∨ false c in DIMACS: -11891 11892 11893 0 c 3 does not represent an automaton state. c -(-b^{12, 63}_2 ∧ b^{12, 63}_1 ∧ b^{12, 63}_0 ∧ true) c in CNF: c b^{12, 63}_2 ∨ -b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ false c in DIMACS: 11891 -11892 -11893 0 c -3 does not represent an automaton state. c -( b^{12, 63}_2 ∧ b^{12, 63}_1 ∧ b^{12, 63}_0 ∧ true) c in CNF: c -b^{12, 63}_2 ∨ -b^{12, 63}_1 ∨ -b^{12, 63}_0 ∨ false c in DIMACS: -11891 -11892 -11893 0 c i = 64 c -2+1 --> -1 c ( b^{12, 64}_2 ∧ b^{12, 64}_1 ∧ -b^{12, 64}_0 ∧ p_768) -> ( b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ b^{12, 65}_0) c in CNF: c -b^{12, 64}_2 ∨ -b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ -p_768 ∨ b^{12, 65}_2 c -b^{12, 64}_2 ∨ -b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ -p_768 ∨ -b^{12, 65}_1 c -b^{12, 64}_2 ∨ -b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ -p_768 ∨ b^{12, 65}_0 c in DIMACS: -11894 -11895 11896 -768 11897 0 -11894 -11895 11896 -768 -11898 0 -11894 -11895 11896 -768 11899 0 c -1+1 --> 0 c ( b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ b^{12, 64}_0 ∧ p_768) -> (-b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ -b^{12, 65}_0) c in CNF: c -b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ -p_768 ∨ -b^{12, 65}_2 c -b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ -p_768 ∨ -b^{12, 65}_1 c -b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ -p_768 ∨ -b^{12, 65}_0 c in DIMACS: -11894 11895 -11896 -768 -11897 0 -11894 11895 -11896 -768 -11898 0 -11894 11895 -11896 -768 -11899 0 c 0+1 --> 1 c (-b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ -b^{12, 64}_0 ∧ p_768) -> (-b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ b^{12, 65}_0) c in CNF: c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ -p_768 ∨ -b^{12, 65}_2 c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ -p_768 ∨ -b^{12, 65}_1 c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ -p_768 ∨ b^{12, 65}_0 c in DIMACS: 11894 11895 11896 -768 -11897 0 11894 11895 11896 -768 -11898 0 11894 11895 11896 -768 11899 0 c 1+1 --> 2 c (-b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ b^{12, 64}_0 ∧ p_768) -> (-b^{12, 65}_2 ∧ b^{12, 65}_1 ∧ -b^{12, 65}_0) c in CNF: c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ -p_768 ∨ -b^{12, 65}_2 c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ -p_768 ∨ b^{12, 65}_1 c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ -p_768 ∨ -b^{12, 65}_0 c in DIMACS: 11894 11895 -11896 -768 -11897 0 11894 11895 -11896 -768 11898 0 11894 11895 -11896 -768 -11899 0 c 2+1 --> break c (-b^{12, 64}_2 ∧ b^{12, 64}_1 ∧ -b^{12, 64}_0 ∧ p_768) -> break c in CNF: c b^{12, 64}_2 ∨ -b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ -p_768 ∨ break c in DIMACS: 11894 -11895 11896 -768 1162 0 c 2-1 --> 1 c (-b^{12, 64}_2 ∧ b^{12, 64}_1 ∧ -b^{12, 64}_0 ∧ -p_768) -> (-b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ b^{12, 65}_0) c in CNF: c b^{12, 64}_2 ∨ -b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ p_768 ∨ -b^{12, 65}_2 c b^{12, 64}_2 ∨ -b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ p_768 ∨ -b^{12, 65}_1 c b^{12, 64}_2 ∨ -b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ p_768 ∨ b^{12, 65}_0 c in DIMACS: 11894 -11895 11896 768 -11897 0 11894 -11895 11896 768 -11898 0 11894 -11895 11896 768 11899 0 c 1-1 --> 0 c (-b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ b^{12, 64}_0 ∧ -p_768) -> (-b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ -b^{12, 65}_0) c in CNF: c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ p_768 ∨ -b^{12, 65}_2 c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ p_768 ∨ -b^{12, 65}_1 c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ p_768 ∨ -b^{12, 65}_0 c in DIMACS: 11894 11895 -11896 768 -11897 0 11894 11895 -11896 768 -11898 0 11894 11895 -11896 768 -11899 0 c 0-1 --> -1 c (-b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ -b^{12, 64}_0 ∧ -p_768) -> ( b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ b^{12, 65}_0) c in CNF: c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ p_768 ∨ b^{12, 65}_2 c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ p_768 ∨ -b^{12, 65}_1 c b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ p_768 ∨ b^{12, 65}_0 c in DIMACS: 11894 11895 11896 768 11897 0 11894 11895 11896 768 -11898 0 11894 11895 11896 768 11899 0 c -1-1 --> -2 c ( b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ b^{12, 64}_0 ∧ -p_768) -> ( b^{12, 65}_2 ∧ b^{12, 65}_1 ∧ -b^{12, 65}_0) c in CNF: c -b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ p_768 ∨ b^{12, 65}_2 c -b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ p_768 ∨ b^{12, 65}_1 c -b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ p_768 ∨ -b^{12, 65}_0 c in DIMACS: -11894 11895 -11896 768 11897 0 -11894 11895 -11896 768 11898 0 -11894 11895 -11896 768 -11899 0 c -2-1 --> break c ( b^{12, 64}_2 ∧ b^{12, 64}_1 ∧ -b^{12, 64}_0 ∧ -p_768) -> break c in CNF: c -b^{12, 64}_2 ∨ -b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ p_768 ∨ break c in DIMACS: -11894 -11895 11896 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 64}_2 ∧ -b^{12, 64}_1 ∧ -b^{12, 64}_0 ∧ true) c in CNF: c -b^{12, 64}_2 ∨ b^{12, 64}_1 ∨ b^{12, 64}_0 ∨ false c in DIMACS: -11894 11895 11896 0 c 3 does not represent an automaton state. c -(-b^{12, 64}_2 ∧ b^{12, 64}_1 ∧ b^{12, 64}_0 ∧ true) c in CNF: c b^{12, 64}_2 ∨ -b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ false c in DIMACS: 11894 -11895 -11896 0 c -3 does not represent an automaton state. c -( b^{12, 64}_2 ∧ b^{12, 64}_1 ∧ b^{12, 64}_0 ∧ true) c in CNF: c -b^{12, 64}_2 ∨ -b^{12, 64}_1 ∨ -b^{12, 64}_0 ∨ false c in DIMACS: -11894 -11895 -11896 0 c i = 65 c -2+1 --> -1 c ( b^{12, 65}_2 ∧ b^{12, 65}_1 ∧ -b^{12, 65}_0 ∧ p_780) -> ( b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ b^{12, 66}_0) c in CNF: c -b^{12, 65}_2 ∨ -b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ -p_780 ∨ b^{12, 66}_2 c -b^{12, 65}_2 ∨ -b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ -p_780 ∨ -b^{12, 66}_1 c -b^{12, 65}_2 ∨ -b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ -p_780 ∨ b^{12, 66}_0 c in DIMACS: -11897 -11898 11899 -780 11900 0 -11897 -11898 11899 -780 -11901 0 -11897 -11898 11899 -780 11902 0 c -1+1 --> 0 c ( b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ b^{12, 65}_0 ∧ p_780) -> (-b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ -b^{12, 66}_0) c in CNF: c -b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ -p_780 ∨ -b^{12, 66}_2 c -b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ -p_780 ∨ -b^{12, 66}_1 c -b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ -p_780 ∨ -b^{12, 66}_0 c in DIMACS: -11897 11898 -11899 -780 -11900 0 -11897 11898 -11899 -780 -11901 0 -11897 11898 -11899 -780 -11902 0 c 0+1 --> 1 c (-b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ -b^{12, 65}_0 ∧ p_780) -> (-b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ b^{12, 66}_0) c in CNF: c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ -p_780 ∨ -b^{12, 66}_2 c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ -p_780 ∨ -b^{12, 66}_1 c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ -p_780 ∨ b^{12, 66}_0 c in DIMACS: 11897 11898 11899 -780 -11900 0 11897 11898 11899 -780 -11901 0 11897 11898 11899 -780 11902 0 c 1+1 --> 2 c (-b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ b^{12, 65}_0 ∧ p_780) -> (-b^{12, 66}_2 ∧ b^{12, 66}_1 ∧ -b^{12, 66}_0) c in CNF: c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ -p_780 ∨ -b^{12, 66}_2 c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ -p_780 ∨ b^{12, 66}_1 c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ -p_780 ∨ -b^{12, 66}_0 c in DIMACS: 11897 11898 -11899 -780 -11900 0 11897 11898 -11899 -780 11901 0 11897 11898 -11899 -780 -11902 0 c 2+1 --> break c (-b^{12, 65}_2 ∧ b^{12, 65}_1 ∧ -b^{12, 65}_0 ∧ p_780) -> break c in CNF: c b^{12, 65}_2 ∨ -b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ -p_780 ∨ break c in DIMACS: 11897 -11898 11899 -780 1162 0 c 2-1 --> 1 c (-b^{12, 65}_2 ∧ b^{12, 65}_1 ∧ -b^{12, 65}_0 ∧ -p_780) -> (-b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ b^{12, 66}_0) c in CNF: c b^{12, 65}_2 ∨ -b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ p_780 ∨ -b^{12, 66}_2 c b^{12, 65}_2 ∨ -b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ p_780 ∨ -b^{12, 66}_1 c b^{12, 65}_2 ∨ -b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ p_780 ∨ b^{12, 66}_0 c in DIMACS: 11897 -11898 11899 780 -11900 0 11897 -11898 11899 780 -11901 0 11897 -11898 11899 780 11902 0 c 1-1 --> 0 c (-b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ b^{12, 65}_0 ∧ -p_780) -> (-b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ -b^{12, 66}_0) c in CNF: c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ p_780 ∨ -b^{12, 66}_2 c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ p_780 ∨ -b^{12, 66}_1 c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ p_780 ∨ -b^{12, 66}_0 c in DIMACS: 11897 11898 -11899 780 -11900 0 11897 11898 -11899 780 -11901 0 11897 11898 -11899 780 -11902 0 c 0-1 --> -1 c (-b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ -b^{12, 65}_0 ∧ -p_780) -> ( b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ b^{12, 66}_0) c in CNF: c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ p_780 ∨ b^{12, 66}_2 c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ p_780 ∨ -b^{12, 66}_1 c b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ p_780 ∨ b^{12, 66}_0 c in DIMACS: 11897 11898 11899 780 11900 0 11897 11898 11899 780 -11901 0 11897 11898 11899 780 11902 0 c -1-1 --> -2 c ( b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ b^{12, 65}_0 ∧ -p_780) -> ( b^{12, 66}_2 ∧ b^{12, 66}_1 ∧ -b^{12, 66}_0) c in CNF: c -b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ p_780 ∨ b^{12, 66}_2 c -b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ p_780 ∨ b^{12, 66}_1 c -b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ p_780 ∨ -b^{12, 66}_0 c in DIMACS: -11897 11898 -11899 780 11900 0 -11897 11898 -11899 780 11901 0 -11897 11898 -11899 780 -11902 0 c -2-1 --> break c ( b^{12, 65}_2 ∧ b^{12, 65}_1 ∧ -b^{12, 65}_0 ∧ -p_780) -> break c in CNF: c -b^{12, 65}_2 ∨ -b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ p_780 ∨ break c in DIMACS: -11897 -11898 11899 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 65}_2 ∧ -b^{12, 65}_1 ∧ -b^{12, 65}_0 ∧ true) c in CNF: c -b^{12, 65}_2 ∨ b^{12, 65}_1 ∨ b^{12, 65}_0 ∨ false c in DIMACS: -11897 11898 11899 0 c 3 does not represent an automaton state. c -(-b^{12, 65}_2 ∧ b^{12, 65}_1 ∧ b^{12, 65}_0 ∧ true) c in CNF: c b^{12, 65}_2 ∨ -b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ false c in DIMACS: 11897 -11898 -11899 0 c -3 does not represent an automaton state. c -( b^{12, 65}_2 ∧ b^{12, 65}_1 ∧ b^{12, 65}_0 ∧ true) c in CNF: c -b^{12, 65}_2 ∨ -b^{12, 65}_1 ∨ -b^{12, 65}_0 ∨ false c in DIMACS: -11897 -11898 -11899 0 c i = 66 c -2+1 --> -1 c ( b^{12, 66}_2 ∧ b^{12, 66}_1 ∧ -b^{12, 66}_0 ∧ p_792) -> ( b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ b^{12, 67}_0) c in CNF: c -b^{12, 66}_2 ∨ -b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ -p_792 ∨ b^{12, 67}_2 c -b^{12, 66}_2 ∨ -b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ -p_792 ∨ -b^{12, 67}_1 c -b^{12, 66}_2 ∨ -b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ -p_792 ∨ b^{12, 67}_0 c in DIMACS: -11900 -11901 11902 -792 11903 0 -11900 -11901 11902 -792 -11904 0 -11900 -11901 11902 -792 11905 0 c -1+1 --> 0 c ( b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ b^{12, 66}_0 ∧ p_792) -> (-b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ -b^{12, 67}_0) c in CNF: c -b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ -p_792 ∨ -b^{12, 67}_2 c -b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ -p_792 ∨ -b^{12, 67}_1 c -b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ -p_792 ∨ -b^{12, 67}_0 c in DIMACS: -11900 11901 -11902 -792 -11903 0 -11900 11901 -11902 -792 -11904 0 -11900 11901 -11902 -792 -11905 0 c 0+1 --> 1 c (-b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ -b^{12, 66}_0 ∧ p_792) -> (-b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ b^{12, 67}_0) c in CNF: c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ -p_792 ∨ -b^{12, 67}_2 c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ -p_792 ∨ -b^{12, 67}_1 c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ -p_792 ∨ b^{12, 67}_0 c in DIMACS: 11900 11901 11902 -792 -11903 0 11900 11901 11902 -792 -11904 0 11900 11901 11902 -792 11905 0 c 1+1 --> 2 c (-b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ b^{12, 66}_0 ∧ p_792) -> (-b^{12, 67}_2 ∧ b^{12, 67}_1 ∧ -b^{12, 67}_0) c in CNF: c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ -p_792 ∨ -b^{12, 67}_2 c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ -p_792 ∨ b^{12, 67}_1 c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ -p_792 ∨ -b^{12, 67}_0 c in DIMACS: 11900 11901 -11902 -792 -11903 0 11900 11901 -11902 -792 11904 0 11900 11901 -11902 -792 -11905 0 c 2+1 --> break c (-b^{12, 66}_2 ∧ b^{12, 66}_1 ∧ -b^{12, 66}_0 ∧ p_792) -> break c in CNF: c b^{12, 66}_2 ∨ -b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ -p_792 ∨ break c in DIMACS: 11900 -11901 11902 -792 1162 0 c 2-1 --> 1 c (-b^{12, 66}_2 ∧ b^{12, 66}_1 ∧ -b^{12, 66}_0 ∧ -p_792) -> (-b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ b^{12, 67}_0) c in CNF: c b^{12, 66}_2 ∨ -b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ p_792 ∨ -b^{12, 67}_2 c b^{12, 66}_2 ∨ -b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ p_792 ∨ -b^{12, 67}_1 c b^{12, 66}_2 ∨ -b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ p_792 ∨ b^{12, 67}_0 c in DIMACS: 11900 -11901 11902 792 -11903 0 11900 -11901 11902 792 -11904 0 11900 -11901 11902 792 11905 0 c 1-1 --> 0 c (-b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ b^{12, 66}_0 ∧ -p_792) -> (-b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ -b^{12, 67}_0) c in CNF: c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ p_792 ∨ -b^{12, 67}_2 c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ p_792 ∨ -b^{12, 67}_1 c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ p_792 ∨ -b^{12, 67}_0 c in DIMACS: 11900 11901 -11902 792 -11903 0 11900 11901 -11902 792 -11904 0 11900 11901 -11902 792 -11905 0 c 0-1 --> -1 c (-b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ -b^{12, 66}_0 ∧ -p_792) -> ( b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ b^{12, 67}_0) c in CNF: c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ p_792 ∨ b^{12, 67}_2 c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ p_792 ∨ -b^{12, 67}_1 c b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ p_792 ∨ b^{12, 67}_0 c in DIMACS: 11900 11901 11902 792 11903 0 11900 11901 11902 792 -11904 0 11900 11901 11902 792 11905 0 c -1-1 --> -2 c ( b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ b^{12, 66}_0 ∧ -p_792) -> ( b^{12, 67}_2 ∧ b^{12, 67}_1 ∧ -b^{12, 67}_0) c in CNF: c -b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ p_792 ∨ b^{12, 67}_2 c -b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ p_792 ∨ b^{12, 67}_1 c -b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ p_792 ∨ -b^{12, 67}_0 c in DIMACS: -11900 11901 -11902 792 11903 0 -11900 11901 -11902 792 11904 0 -11900 11901 -11902 792 -11905 0 c -2-1 --> break c ( b^{12, 66}_2 ∧ b^{12, 66}_1 ∧ -b^{12, 66}_0 ∧ -p_792) -> break c in CNF: c -b^{12, 66}_2 ∨ -b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ p_792 ∨ break c in DIMACS: -11900 -11901 11902 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 66}_2 ∧ -b^{12, 66}_1 ∧ -b^{12, 66}_0 ∧ true) c in CNF: c -b^{12, 66}_2 ∨ b^{12, 66}_1 ∨ b^{12, 66}_0 ∨ false c in DIMACS: -11900 11901 11902 0 c 3 does not represent an automaton state. c -(-b^{12, 66}_2 ∧ b^{12, 66}_1 ∧ b^{12, 66}_0 ∧ true) c in CNF: c b^{12, 66}_2 ∨ -b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ false c in DIMACS: 11900 -11901 -11902 0 c -3 does not represent an automaton state. c -( b^{12, 66}_2 ∧ b^{12, 66}_1 ∧ b^{12, 66}_0 ∧ true) c in CNF: c -b^{12, 66}_2 ∨ -b^{12, 66}_1 ∨ -b^{12, 66}_0 ∨ false c in DIMACS: -11900 -11901 -11902 0 c i = 67 c -2+1 --> -1 c ( b^{12, 67}_2 ∧ b^{12, 67}_1 ∧ -b^{12, 67}_0 ∧ p_804) -> ( b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ b^{12, 68}_0) c in CNF: c -b^{12, 67}_2 ∨ -b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ -p_804 ∨ b^{12, 68}_2 c -b^{12, 67}_2 ∨ -b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ -p_804 ∨ -b^{12, 68}_1 c -b^{12, 67}_2 ∨ -b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ -p_804 ∨ b^{12, 68}_0 c in DIMACS: -11903 -11904 11905 -804 11906 0 -11903 -11904 11905 -804 -11907 0 -11903 -11904 11905 -804 11908 0 c -1+1 --> 0 c ( b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ b^{12, 67}_0 ∧ p_804) -> (-b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ -b^{12, 68}_0) c in CNF: c -b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ -p_804 ∨ -b^{12, 68}_2 c -b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ -p_804 ∨ -b^{12, 68}_1 c -b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ -p_804 ∨ -b^{12, 68}_0 c in DIMACS: -11903 11904 -11905 -804 -11906 0 -11903 11904 -11905 -804 -11907 0 -11903 11904 -11905 -804 -11908 0 c 0+1 --> 1 c (-b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ -b^{12, 67}_0 ∧ p_804) -> (-b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ b^{12, 68}_0) c in CNF: c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ -p_804 ∨ -b^{12, 68}_2 c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ -p_804 ∨ -b^{12, 68}_1 c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ -p_804 ∨ b^{12, 68}_0 c in DIMACS: 11903 11904 11905 -804 -11906 0 11903 11904 11905 -804 -11907 0 11903 11904 11905 -804 11908 0 c 1+1 --> 2 c (-b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ b^{12, 67}_0 ∧ p_804) -> (-b^{12, 68}_2 ∧ b^{12, 68}_1 ∧ -b^{12, 68}_0) c in CNF: c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ -p_804 ∨ -b^{12, 68}_2 c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ -p_804 ∨ b^{12, 68}_1 c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ -p_804 ∨ -b^{12, 68}_0 c in DIMACS: 11903 11904 -11905 -804 -11906 0 11903 11904 -11905 -804 11907 0 11903 11904 -11905 -804 -11908 0 c 2+1 --> break c (-b^{12, 67}_2 ∧ b^{12, 67}_1 ∧ -b^{12, 67}_0 ∧ p_804) -> break c in CNF: c b^{12, 67}_2 ∨ -b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ -p_804 ∨ break c in DIMACS: 11903 -11904 11905 -804 1162 0 c 2-1 --> 1 c (-b^{12, 67}_2 ∧ b^{12, 67}_1 ∧ -b^{12, 67}_0 ∧ -p_804) -> (-b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ b^{12, 68}_0) c in CNF: c b^{12, 67}_2 ∨ -b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ p_804 ∨ -b^{12, 68}_2 c b^{12, 67}_2 ∨ -b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ p_804 ∨ -b^{12, 68}_1 c b^{12, 67}_2 ∨ -b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ p_804 ∨ b^{12, 68}_0 c in DIMACS: 11903 -11904 11905 804 -11906 0 11903 -11904 11905 804 -11907 0 11903 -11904 11905 804 11908 0 c 1-1 --> 0 c (-b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ b^{12, 67}_0 ∧ -p_804) -> (-b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ -b^{12, 68}_0) c in CNF: c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ p_804 ∨ -b^{12, 68}_2 c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ p_804 ∨ -b^{12, 68}_1 c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ p_804 ∨ -b^{12, 68}_0 c in DIMACS: 11903 11904 -11905 804 -11906 0 11903 11904 -11905 804 -11907 0 11903 11904 -11905 804 -11908 0 c 0-1 --> -1 c (-b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ -b^{12, 67}_0 ∧ -p_804) -> ( b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ b^{12, 68}_0) c in CNF: c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ p_804 ∨ b^{12, 68}_2 c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ p_804 ∨ -b^{12, 68}_1 c b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ p_804 ∨ b^{12, 68}_0 c in DIMACS: 11903 11904 11905 804 11906 0 11903 11904 11905 804 -11907 0 11903 11904 11905 804 11908 0 c -1-1 --> -2 c ( b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ b^{12, 67}_0 ∧ -p_804) -> ( b^{12, 68}_2 ∧ b^{12, 68}_1 ∧ -b^{12, 68}_0) c in CNF: c -b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ p_804 ∨ b^{12, 68}_2 c -b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ p_804 ∨ b^{12, 68}_1 c -b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ p_804 ∨ -b^{12, 68}_0 c in DIMACS: -11903 11904 -11905 804 11906 0 -11903 11904 -11905 804 11907 0 -11903 11904 -11905 804 -11908 0 c -2-1 --> break c ( b^{12, 67}_2 ∧ b^{12, 67}_1 ∧ -b^{12, 67}_0 ∧ -p_804) -> break c in CNF: c -b^{12, 67}_2 ∨ -b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ p_804 ∨ break c in DIMACS: -11903 -11904 11905 804 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 67}_2 ∧ -b^{12, 67}_1 ∧ -b^{12, 67}_0 ∧ true) c in CNF: c -b^{12, 67}_2 ∨ b^{12, 67}_1 ∨ b^{12, 67}_0 ∨ false c in DIMACS: -11903 11904 11905 0 c 3 does not represent an automaton state. c -(-b^{12, 67}_2 ∧ b^{12, 67}_1 ∧ b^{12, 67}_0 ∧ true) c in CNF: c b^{12, 67}_2 ∨ -b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ false c in DIMACS: 11903 -11904 -11905 0 c -3 does not represent an automaton state. c -( b^{12, 67}_2 ∧ b^{12, 67}_1 ∧ b^{12, 67}_0 ∧ true) c in CNF: c -b^{12, 67}_2 ∨ -b^{12, 67}_1 ∨ -b^{12, 67}_0 ∨ false c in DIMACS: -11903 -11904 -11905 0 c i = 68 c -2+1 --> -1 c ( b^{12, 68}_2 ∧ b^{12, 68}_1 ∧ -b^{12, 68}_0 ∧ p_816) -> ( b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ b^{12, 69}_0) c in CNF: c -b^{12, 68}_2 ∨ -b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ -p_816 ∨ b^{12, 69}_2 c -b^{12, 68}_2 ∨ -b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ -p_816 ∨ -b^{12, 69}_1 c -b^{12, 68}_2 ∨ -b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ -p_816 ∨ b^{12, 69}_0 c in DIMACS: -11906 -11907 11908 -816 11909 0 -11906 -11907 11908 -816 -11910 0 -11906 -11907 11908 -816 11911 0 c -1+1 --> 0 c ( b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ b^{12, 68}_0 ∧ p_816) -> (-b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ -b^{12, 69}_0) c in CNF: c -b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ -p_816 ∨ -b^{12, 69}_2 c -b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ -p_816 ∨ -b^{12, 69}_1 c -b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ -p_816 ∨ -b^{12, 69}_0 c in DIMACS: -11906 11907 -11908 -816 -11909 0 -11906 11907 -11908 -816 -11910 0 -11906 11907 -11908 -816 -11911 0 c 0+1 --> 1 c (-b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ -b^{12, 68}_0 ∧ p_816) -> (-b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ b^{12, 69}_0) c in CNF: c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ -p_816 ∨ -b^{12, 69}_2 c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ -p_816 ∨ -b^{12, 69}_1 c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ -p_816 ∨ b^{12, 69}_0 c in DIMACS: 11906 11907 11908 -816 -11909 0 11906 11907 11908 -816 -11910 0 11906 11907 11908 -816 11911 0 c 1+1 --> 2 c (-b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ b^{12, 68}_0 ∧ p_816) -> (-b^{12, 69}_2 ∧ b^{12, 69}_1 ∧ -b^{12, 69}_0) c in CNF: c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ -p_816 ∨ -b^{12, 69}_2 c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ -p_816 ∨ b^{12, 69}_1 c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ -p_816 ∨ -b^{12, 69}_0 c in DIMACS: 11906 11907 -11908 -816 -11909 0 11906 11907 -11908 -816 11910 0 11906 11907 -11908 -816 -11911 0 c 2+1 --> break c (-b^{12, 68}_2 ∧ b^{12, 68}_1 ∧ -b^{12, 68}_0 ∧ p_816) -> break c in CNF: c b^{12, 68}_2 ∨ -b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ -p_816 ∨ break c in DIMACS: 11906 -11907 11908 -816 1162 0 c 2-1 --> 1 c (-b^{12, 68}_2 ∧ b^{12, 68}_1 ∧ -b^{12, 68}_0 ∧ -p_816) -> (-b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ b^{12, 69}_0) c in CNF: c b^{12, 68}_2 ∨ -b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ p_816 ∨ -b^{12, 69}_2 c b^{12, 68}_2 ∨ -b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ p_816 ∨ -b^{12, 69}_1 c b^{12, 68}_2 ∨ -b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ p_816 ∨ b^{12, 69}_0 c in DIMACS: 11906 -11907 11908 816 -11909 0 11906 -11907 11908 816 -11910 0 11906 -11907 11908 816 11911 0 c 1-1 --> 0 c (-b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ b^{12, 68}_0 ∧ -p_816) -> (-b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ -b^{12, 69}_0) c in CNF: c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ p_816 ∨ -b^{12, 69}_2 c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ p_816 ∨ -b^{12, 69}_1 c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ p_816 ∨ -b^{12, 69}_0 c in DIMACS: 11906 11907 -11908 816 -11909 0 11906 11907 -11908 816 -11910 0 11906 11907 -11908 816 -11911 0 c 0-1 --> -1 c (-b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ -b^{12, 68}_0 ∧ -p_816) -> ( b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ b^{12, 69}_0) c in CNF: c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ p_816 ∨ b^{12, 69}_2 c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ p_816 ∨ -b^{12, 69}_1 c b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ p_816 ∨ b^{12, 69}_0 c in DIMACS: 11906 11907 11908 816 11909 0 11906 11907 11908 816 -11910 0 11906 11907 11908 816 11911 0 c -1-1 --> -2 c ( b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ b^{12, 68}_0 ∧ -p_816) -> ( b^{12, 69}_2 ∧ b^{12, 69}_1 ∧ -b^{12, 69}_0) c in CNF: c -b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ p_816 ∨ b^{12, 69}_2 c -b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ p_816 ∨ b^{12, 69}_1 c -b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ p_816 ∨ -b^{12, 69}_0 c in DIMACS: -11906 11907 -11908 816 11909 0 -11906 11907 -11908 816 11910 0 -11906 11907 -11908 816 -11911 0 c -2-1 --> break c ( b^{12, 68}_2 ∧ b^{12, 68}_1 ∧ -b^{12, 68}_0 ∧ -p_816) -> break c in CNF: c -b^{12, 68}_2 ∨ -b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ p_816 ∨ break c in DIMACS: -11906 -11907 11908 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 68}_2 ∧ -b^{12, 68}_1 ∧ -b^{12, 68}_0 ∧ true) c in CNF: c -b^{12, 68}_2 ∨ b^{12, 68}_1 ∨ b^{12, 68}_0 ∨ false c in DIMACS: -11906 11907 11908 0 c 3 does not represent an automaton state. c -(-b^{12, 68}_2 ∧ b^{12, 68}_1 ∧ b^{12, 68}_0 ∧ true) c in CNF: c b^{12, 68}_2 ∨ -b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ false c in DIMACS: 11906 -11907 -11908 0 c -3 does not represent an automaton state. c -( b^{12, 68}_2 ∧ b^{12, 68}_1 ∧ b^{12, 68}_0 ∧ true) c in CNF: c -b^{12, 68}_2 ∨ -b^{12, 68}_1 ∨ -b^{12, 68}_0 ∨ false c in DIMACS: -11906 -11907 -11908 0 c i = 69 c -2+1 --> -1 c ( b^{12, 69}_2 ∧ b^{12, 69}_1 ∧ -b^{12, 69}_0 ∧ p_828) -> ( b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ b^{12, 70}_0) c in CNF: c -b^{12, 69}_2 ∨ -b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ -p_828 ∨ b^{12, 70}_2 c -b^{12, 69}_2 ∨ -b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ -p_828 ∨ -b^{12, 70}_1 c -b^{12, 69}_2 ∨ -b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ -p_828 ∨ b^{12, 70}_0 c in DIMACS: -11909 -11910 11911 -828 11912 0 -11909 -11910 11911 -828 -11913 0 -11909 -11910 11911 -828 11914 0 c -1+1 --> 0 c ( b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ b^{12, 69}_0 ∧ p_828) -> (-b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ -b^{12, 70}_0) c in CNF: c -b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ -p_828 ∨ -b^{12, 70}_2 c -b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ -p_828 ∨ -b^{12, 70}_1 c -b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ -p_828 ∨ -b^{12, 70}_0 c in DIMACS: -11909 11910 -11911 -828 -11912 0 -11909 11910 -11911 -828 -11913 0 -11909 11910 -11911 -828 -11914 0 c 0+1 --> 1 c (-b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ -b^{12, 69}_0 ∧ p_828) -> (-b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ b^{12, 70}_0) c in CNF: c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ -p_828 ∨ -b^{12, 70}_2 c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ -p_828 ∨ -b^{12, 70}_1 c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ -p_828 ∨ b^{12, 70}_0 c in DIMACS: 11909 11910 11911 -828 -11912 0 11909 11910 11911 -828 -11913 0 11909 11910 11911 -828 11914 0 c 1+1 --> 2 c (-b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ b^{12, 69}_0 ∧ p_828) -> (-b^{12, 70}_2 ∧ b^{12, 70}_1 ∧ -b^{12, 70}_0) c in CNF: c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ -p_828 ∨ -b^{12, 70}_2 c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ -p_828 ∨ b^{12, 70}_1 c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ -p_828 ∨ -b^{12, 70}_0 c in DIMACS: 11909 11910 -11911 -828 -11912 0 11909 11910 -11911 -828 11913 0 11909 11910 -11911 -828 -11914 0 c 2+1 --> break c (-b^{12, 69}_2 ∧ b^{12, 69}_1 ∧ -b^{12, 69}_0 ∧ p_828) -> break c in CNF: c b^{12, 69}_2 ∨ -b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ -p_828 ∨ break c in DIMACS: 11909 -11910 11911 -828 1162 0 c 2-1 --> 1 c (-b^{12, 69}_2 ∧ b^{12, 69}_1 ∧ -b^{12, 69}_0 ∧ -p_828) -> (-b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ b^{12, 70}_0) c in CNF: c b^{12, 69}_2 ∨ -b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ p_828 ∨ -b^{12, 70}_2 c b^{12, 69}_2 ∨ -b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ p_828 ∨ -b^{12, 70}_1 c b^{12, 69}_2 ∨ -b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ p_828 ∨ b^{12, 70}_0 c in DIMACS: 11909 -11910 11911 828 -11912 0 11909 -11910 11911 828 -11913 0 11909 -11910 11911 828 11914 0 c 1-1 --> 0 c (-b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ b^{12, 69}_0 ∧ -p_828) -> (-b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ -b^{12, 70}_0) c in CNF: c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ p_828 ∨ -b^{12, 70}_2 c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ p_828 ∨ -b^{12, 70}_1 c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ p_828 ∨ -b^{12, 70}_0 c in DIMACS: 11909 11910 -11911 828 -11912 0 11909 11910 -11911 828 -11913 0 11909 11910 -11911 828 -11914 0 c 0-1 --> -1 c (-b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ -b^{12, 69}_0 ∧ -p_828) -> ( b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ b^{12, 70}_0) c in CNF: c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ p_828 ∨ b^{12, 70}_2 c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ p_828 ∨ -b^{12, 70}_1 c b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ p_828 ∨ b^{12, 70}_0 c in DIMACS: 11909 11910 11911 828 11912 0 11909 11910 11911 828 -11913 0 11909 11910 11911 828 11914 0 c -1-1 --> -2 c ( b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ b^{12, 69}_0 ∧ -p_828) -> ( b^{12, 70}_2 ∧ b^{12, 70}_1 ∧ -b^{12, 70}_0) c in CNF: c -b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ p_828 ∨ b^{12, 70}_2 c -b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ p_828 ∨ b^{12, 70}_1 c -b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ p_828 ∨ -b^{12, 70}_0 c in DIMACS: -11909 11910 -11911 828 11912 0 -11909 11910 -11911 828 11913 0 -11909 11910 -11911 828 -11914 0 c -2-1 --> break c ( b^{12, 69}_2 ∧ b^{12, 69}_1 ∧ -b^{12, 69}_0 ∧ -p_828) -> break c in CNF: c -b^{12, 69}_2 ∨ -b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ p_828 ∨ break c in DIMACS: -11909 -11910 11911 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 69}_2 ∧ -b^{12, 69}_1 ∧ -b^{12, 69}_0 ∧ true) c in CNF: c -b^{12, 69}_2 ∨ b^{12, 69}_1 ∨ b^{12, 69}_0 ∨ false c in DIMACS: -11909 11910 11911 0 c 3 does not represent an automaton state. c -(-b^{12, 69}_2 ∧ b^{12, 69}_1 ∧ b^{12, 69}_0 ∧ true) c in CNF: c b^{12, 69}_2 ∨ -b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ false c in DIMACS: 11909 -11910 -11911 0 c -3 does not represent an automaton state. c -( b^{12, 69}_2 ∧ b^{12, 69}_1 ∧ b^{12, 69}_0 ∧ true) c in CNF: c -b^{12, 69}_2 ∨ -b^{12, 69}_1 ∨ -b^{12, 69}_0 ∨ false c in DIMACS: -11909 -11910 -11911 0 c i = 70 c -2+1 --> -1 c ( b^{12, 70}_2 ∧ b^{12, 70}_1 ∧ -b^{12, 70}_0 ∧ p_840) -> ( b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ b^{12, 71}_0) c in CNF: c -b^{12, 70}_2 ∨ -b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ -p_840 ∨ b^{12, 71}_2 c -b^{12, 70}_2 ∨ -b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ -p_840 ∨ -b^{12, 71}_1 c -b^{12, 70}_2 ∨ -b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ -p_840 ∨ b^{12, 71}_0 c in DIMACS: -11912 -11913 11914 -840 11915 0 -11912 -11913 11914 -840 -11916 0 -11912 -11913 11914 -840 11917 0 c -1+1 --> 0 c ( b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ b^{12, 70}_0 ∧ p_840) -> (-b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ -b^{12, 71}_0) c in CNF: c -b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ -p_840 ∨ -b^{12, 71}_2 c -b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ -p_840 ∨ -b^{12, 71}_1 c -b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ -p_840 ∨ -b^{12, 71}_0 c in DIMACS: -11912 11913 -11914 -840 -11915 0 -11912 11913 -11914 -840 -11916 0 -11912 11913 -11914 -840 -11917 0 c 0+1 --> 1 c (-b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ -b^{12, 70}_0 ∧ p_840) -> (-b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ b^{12, 71}_0) c in CNF: c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ -p_840 ∨ -b^{12, 71}_2 c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ -p_840 ∨ -b^{12, 71}_1 c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ -p_840 ∨ b^{12, 71}_0 c in DIMACS: 11912 11913 11914 -840 -11915 0 11912 11913 11914 -840 -11916 0 11912 11913 11914 -840 11917 0 c 1+1 --> 2 c (-b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ b^{12, 70}_0 ∧ p_840) -> (-b^{12, 71}_2 ∧ b^{12, 71}_1 ∧ -b^{12, 71}_0) c in CNF: c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ -p_840 ∨ -b^{12, 71}_2 c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ -p_840 ∨ b^{12, 71}_1 c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ -p_840 ∨ -b^{12, 71}_0 c in DIMACS: 11912 11913 -11914 -840 -11915 0 11912 11913 -11914 -840 11916 0 11912 11913 -11914 -840 -11917 0 c 2+1 --> break c (-b^{12, 70}_2 ∧ b^{12, 70}_1 ∧ -b^{12, 70}_0 ∧ p_840) -> break c in CNF: c b^{12, 70}_2 ∨ -b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ -p_840 ∨ break c in DIMACS: 11912 -11913 11914 -840 1162 0 c 2-1 --> 1 c (-b^{12, 70}_2 ∧ b^{12, 70}_1 ∧ -b^{12, 70}_0 ∧ -p_840) -> (-b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ b^{12, 71}_0) c in CNF: c b^{12, 70}_2 ∨ -b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ p_840 ∨ -b^{12, 71}_2 c b^{12, 70}_2 ∨ -b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ p_840 ∨ -b^{12, 71}_1 c b^{12, 70}_2 ∨ -b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ p_840 ∨ b^{12, 71}_0 c in DIMACS: 11912 -11913 11914 840 -11915 0 11912 -11913 11914 840 -11916 0 11912 -11913 11914 840 11917 0 c 1-1 --> 0 c (-b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ b^{12, 70}_0 ∧ -p_840) -> (-b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ -b^{12, 71}_0) c in CNF: c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ p_840 ∨ -b^{12, 71}_2 c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ p_840 ∨ -b^{12, 71}_1 c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ p_840 ∨ -b^{12, 71}_0 c in DIMACS: 11912 11913 -11914 840 -11915 0 11912 11913 -11914 840 -11916 0 11912 11913 -11914 840 -11917 0 c 0-1 --> -1 c (-b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ -b^{12, 70}_0 ∧ -p_840) -> ( b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ b^{12, 71}_0) c in CNF: c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ p_840 ∨ b^{12, 71}_2 c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ p_840 ∨ -b^{12, 71}_1 c b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ p_840 ∨ b^{12, 71}_0 c in DIMACS: 11912 11913 11914 840 11915 0 11912 11913 11914 840 -11916 0 11912 11913 11914 840 11917 0 c -1-1 --> -2 c ( b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ b^{12, 70}_0 ∧ -p_840) -> ( b^{12, 71}_2 ∧ b^{12, 71}_1 ∧ -b^{12, 71}_0) c in CNF: c -b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ p_840 ∨ b^{12, 71}_2 c -b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ p_840 ∨ b^{12, 71}_1 c -b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ p_840 ∨ -b^{12, 71}_0 c in DIMACS: -11912 11913 -11914 840 11915 0 -11912 11913 -11914 840 11916 0 -11912 11913 -11914 840 -11917 0 c -2-1 --> break c ( b^{12, 70}_2 ∧ b^{12, 70}_1 ∧ -b^{12, 70}_0 ∧ -p_840) -> break c in CNF: c -b^{12, 70}_2 ∨ -b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ p_840 ∨ break c in DIMACS: -11912 -11913 11914 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 70}_2 ∧ -b^{12, 70}_1 ∧ -b^{12, 70}_0 ∧ true) c in CNF: c -b^{12, 70}_2 ∨ b^{12, 70}_1 ∨ b^{12, 70}_0 ∨ false c in DIMACS: -11912 11913 11914 0 c 3 does not represent an automaton state. c -(-b^{12, 70}_2 ∧ b^{12, 70}_1 ∧ b^{12, 70}_0 ∧ true) c in CNF: c b^{12, 70}_2 ∨ -b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ false c in DIMACS: 11912 -11913 -11914 0 c -3 does not represent an automaton state. c -( b^{12, 70}_2 ∧ b^{12, 70}_1 ∧ b^{12, 70}_0 ∧ true) c in CNF: c -b^{12, 70}_2 ∨ -b^{12, 70}_1 ∨ -b^{12, 70}_0 ∨ false c in DIMACS: -11912 -11913 -11914 0 c i = 71 c -2+1 --> -1 c ( b^{12, 71}_2 ∧ b^{12, 71}_1 ∧ -b^{12, 71}_0 ∧ p_852) -> ( b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ b^{12, 72}_0) c in CNF: c -b^{12, 71}_2 ∨ -b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ -p_852 ∨ b^{12, 72}_2 c -b^{12, 71}_2 ∨ -b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ -p_852 ∨ -b^{12, 72}_1 c -b^{12, 71}_2 ∨ -b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ -p_852 ∨ b^{12, 72}_0 c in DIMACS: -11915 -11916 11917 -852 11918 0 -11915 -11916 11917 -852 -11919 0 -11915 -11916 11917 -852 11920 0 c -1+1 --> 0 c ( b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ b^{12, 71}_0 ∧ p_852) -> (-b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ -b^{12, 72}_0) c in CNF: c -b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ -p_852 ∨ -b^{12, 72}_2 c -b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ -p_852 ∨ -b^{12, 72}_1 c -b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ -p_852 ∨ -b^{12, 72}_0 c in DIMACS: -11915 11916 -11917 -852 -11918 0 -11915 11916 -11917 -852 -11919 0 -11915 11916 -11917 -852 -11920 0 c 0+1 --> 1 c (-b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ -b^{12, 71}_0 ∧ p_852) -> (-b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ b^{12, 72}_0) c in CNF: c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ -p_852 ∨ -b^{12, 72}_2 c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ -p_852 ∨ -b^{12, 72}_1 c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ -p_852 ∨ b^{12, 72}_0 c in DIMACS: 11915 11916 11917 -852 -11918 0 11915 11916 11917 -852 -11919 0 11915 11916 11917 -852 11920 0 c 1+1 --> 2 c (-b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ b^{12, 71}_0 ∧ p_852) -> (-b^{12, 72}_2 ∧ b^{12, 72}_1 ∧ -b^{12, 72}_0) c in CNF: c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ -p_852 ∨ -b^{12, 72}_2 c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ -p_852 ∨ b^{12, 72}_1 c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ -p_852 ∨ -b^{12, 72}_0 c in DIMACS: 11915 11916 -11917 -852 -11918 0 11915 11916 -11917 -852 11919 0 11915 11916 -11917 -852 -11920 0 c 2+1 --> break c (-b^{12, 71}_2 ∧ b^{12, 71}_1 ∧ -b^{12, 71}_0 ∧ p_852) -> break c in CNF: c b^{12, 71}_2 ∨ -b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ -p_852 ∨ break c in DIMACS: 11915 -11916 11917 -852 1162 0 c 2-1 --> 1 c (-b^{12, 71}_2 ∧ b^{12, 71}_1 ∧ -b^{12, 71}_0 ∧ -p_852) -> (-b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ b^{12, 72}_0) c in CNF: c b^{12, 71}_2 ∨ -b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ p_852 ∨ -b^{12, 72}_2 c b^{12, 71}_2 ∨ -b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ p_852 ∨ -b^{12, 72}_1 c b^{12, 71}_2 ∨ -b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ p_852 ∨ b^{12, 72}_0 c in DIMACS: 11915 -11916 11917 852 -11918 0 11915 -11916 11917 852 -11919 0 11915 -11916 11917 852 11920 0 c 1-1 --> 0 c (-b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ b^{12, 71}_0 ∧ -p_852) -> (-b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ -b^{12, 72}_0) c in CNF: c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ p_852 ∨ -b^{12, 72}_2 c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ p_852 ∨ -b^{12, 72}_1 c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ p_852 ∨ -b^{12, 72}_0 c in DIMACS: 11915 11916 -11917 852 -11918 0 11915 11916 -11917 852 -11919 0 11915 11916 -11917 852 -11920 0 c 0-1 --> -1 c (-b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ -b^{12, 71}_0 ∧ -p_852) -> ( b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ b^{12, 72}_0) c in CNF: c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ p_852 ∨ b^{12, 72}_2 c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ p_852 ∨ -b^{12, 72}_1 c b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ p_852 ∨ b^{12, 72}_0 c in DIMACS: 11915 11916 11917 852 11918 0 11915 11916 11917 852 -11919 0 11915 11916 11917 852 11920 0 c -1-1 --> -2 c ( b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ b^{12, 71}_0 ∧ -p_852) -> ( b^{12, 72}_2 ∧ b^{12, 72}_1 ∧ -b^{12, 72}_0) c in CNF: c -b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ p_852 ∨ b^{12, 72}_2 c -b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ p_852 ∨ b^{12, 72}_1 c -b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ p_852 ∨ -b^{12, 72}_0 c in DIMACS: -11915 11916 -11917 852 11918 0 -11915 11916 -11917 852 11919 0 -11915 11916 -11917 852 -11920 0 c -2-1 --> break c ( b^{12, 71}_2 ∧ b^{12, 71}_1 ∧ -b^{12, 71}_0 ∧ -p_852) -> break c in CNF: c -b^{12, 71}_2 ∨ -b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ p_852 ∨ break c in DIMACS: -11915 -11916 11917 852 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 71}_2 ∧ -b^{12, 71}_1 ∧ -b^{12, 71}_0 ∧ true) c in CNF: c -b^{12, 71}_2 ∨ b^{12, 71}_1 ∨ b^{12, 71}_0 ∨ false c in DIMACS: -11915 11916 11917 0 c 3 does not represent an automaton state. c -(-b^{12, 71}_2 ∧ b^{12, 71}_1 ∧ b^{12, 71}_0 ∧ true) c in CNF: c b^{12, 71}_2 ∨ -b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ false c in DIMACS: 11915 -11916 -11917 0 c -3 does not represent an automaton state. c -( b^{12, 71}_2 ∧ b^{12, 71}_1 ∧ b^{12, 71}_0 ∧ true) c in CNF: c -b^{12, 71}_2 ∨ -b^{12, 71}_1 ∨ -b^{12, 71}_0 ∨ false c in DIMACS: -11915 -11916 -11917 0 c i = 72 c -2+1 --> -1 c ( b^{12, 72}_2 ∧ b^{12, 72}_1 ∧ -b^{12, 72}_0 ∧ p_864) -> ( b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ b^{12, 73}_0) c in CNF: c -b^{12, 72}_2 ∨ -b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ -p_864 ∨ b^{12, 73}_2 c -b^{12, 72}_2 ∨ -b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ -p_864 ∨ -b^{12, 73}_1 c -b^{12, 72}_2 ∨ -b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ -p_864 ∨ b^{12, 73}_0 c in DIMACS: -11918 -11919 11920 -864 11921 0 -11918 -11919 11920 -864 -11922 0 -11918 -11919 11920 -864 11923 0 c -1+1 --> 0 c ( b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ b^{12, 72}_0 ∧ p_864) -> (-b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ -b^{12, 73}_0) c in CNF: c -b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ -p_864 ∨ -b^{12, 73}_2 c -b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ -p_864 ∨ -b^{12, 73}_1 c -b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ -p_864 ∨ -b^{12, 73}_0 c in DIMACS: -11918 11919 -11920 -864 -11921 0 -11918 11919 -11920 -864 -11922 0 -11918 11919 -11920 -864 -11923 0 c 0+1 --> 1 c (-b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ -b^{12, 72}_0 ∧ p_864) -> (-b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ b^{12, 73}_0) c in CNF: c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ -p_864 ∨ -b^{12, 73}_2 c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ -p_864 ∨ -b^{12, 73}_1 c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ -p_864 ∨ b^{12, 73}_0 c in DIMACS: 11918 11919 11920 -864 -11921 0 11918 11919 11920 -864 -11922 0 11918 11919 11920 -864 11923 0 c 1+1 --> 2 c (-b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ b^{12, 72}_0 ∧ p_864) -> (-b^{12, 73}_2 ∧ b^{12, 73}_1 ∧ -b^{12, 73}_0) c in CNF: c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ -p_864 ∨ -b^{12, 73}_2 c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ -p_864 ∨ b^{12, 73}_1 c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ -p_864 ∨ -b^{12, 73}_0 c in DIMACS: 11918 11919 -11920 -864 -11921 0 11918 11919 -11920 -864 11922 0 11918 11919 -11920 -864 -11923 0 c 2+1 --> break c (-b^{12, 72}_2 ∧ b^{12, 72}_1 ∧ -b^{12, 72}_0 ∧ p_864) -> break c in CNF: c b^{12, 72}_2 ∨ -b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ -p_864 ∨ break c in DIMACS: 11918 -11919 11920 -864 1162 0 c 2-1 --> 1 c (-b^{12, 72}_2 ∧ b^{12, 72}_1 ∧ -b^{12, 72}_0 ∧ -p_864) -> (-b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ b^{12, 73}_0) c in CNF: c b^{12, 72}_2 ∨ -b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ p_864 ∨ -b^{12, 73}_2 c b^{12, 72}_2 ∨ -b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ p_864 ∨ -b^{12, 73}_1 c b^{12, 72}_2 ∨ -b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ p_864 ∨ b^{12, 73}_0 c in DIMACS: 11918 -11919 11920 864 -11921 0 11918 -11919 11920 864 -11922 0 11918 -11919 11920 864 11923 0 c 1-1 --> 0 c (-b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ b^{12, 72}_0 ∧ -p_864) -> (-b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ -b^{12, 73}_0) c in CNF: c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ p_864 ∨ -b^{12, 73}_2 c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ p_864 ∨ -b^{12, 73}_1 c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ p_864 ∨ -b^{12, 73}_0 c in DIMACS: 11918 11919 -11920 864 -11921 0 11918 11919 -11920 864 -11922 0 11918 11919 -11920 864 -11923 0 c 0-1 --> -1 c (-b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ -b^{12, 72}_0 ∧ -p_864) -> ( b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ b^{12, 73}_0) c in CNF: c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ p_864 ∨ b^{12, 73}_2 c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ p_864 ∨ -b^{12, 73}_1 c b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ p_864 ∨ b^{12, 73}_0 c in DIMACS: 11918 11919 11920 864 11921 0 11918 11919 11920 864 -11922 0 11918 11919 11920 864 11923 0 c -1-1 --> -2 c ( b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ b^{12, 72}_0 ∧ -p_864) -> ( b^{12, 73}_2 ∧ b^{12, 73}_1 ∧ -b^{12, 73}_0) c in CNF: c -b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ p_864 ∨ b^{12, 73}_2 c -b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ p_864 ∨ b^{12, 73}_1 c -b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ p_864 ∨ -b^{12, 73}_0 c in DIMACS: -11918 11919 -11920 864 11921 0 -11918 11919 -11920 864 11922 0 -11918 11919 -11920 864 -11923 0 c -2-1 --> break c ( b^{12, 72}_2 ∧ b^{12, 72}_1 ∧ -b^{12, 72}_0 ∧ -p_864) -> break c in CNF: c -b^{12, 72}_2 ∨ -b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ p_864 ∨ break c in DIMACS: -11918 -11919 11920 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 72}_2 ∧ -b^{12, 72}_1 ∧ -b^{12, 72}_0 ∧ true) c in CNF: c -b^{12, 72}_2 ∨ b^{12, 72}_1 ∨ b^{12, 72}_0 ∨ false c in DIMACS: -11918 11919 11920 0 c 3 does not represent an automaton state. c -(-b^{12, 72}_2 ∧ b^{12, 72}_1 ∧ b^{12, 72}_0 ∧ true) c in CNF: c b^{12, 72}_2 ∨ -b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ false c in DIMACS: 11918 -11919 -11920 0 c -3 does not represent an automaton state. c -( b^{12, 72}_2 ∧ b^{12, 72}_1 ∧ b^{12, 72}_0 ∧ true) c in CNF: c -b^{12, 72}_2 ∨ -b^{12, 72}_1 ∨ -b^{12, 72}_0 ∨ false c in DIMACS: -11918 -11919 -11920 0 c i = 73 c -2+1 --> -1 c ( b^{12, 73}_2 ∧ b^{12, 73}_1 ∧ -b^{12, 73}_0 ∧ p_876) -> ( b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ b^{12, 74}_0) c in CNF: c -b^{12, 73}_2 ∨ -b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ -p_876 ∨ b^{12, 74}_2 c -b^{12, 73}_2 ∨ -b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ -p_876 ∨ -b^{12, 74}_1 c -b^{12, 73}_2 ∨ -b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ -p_876 ∨ b^{12, 74}_0 c in DIMACS: -11921 -11922 11923 -876 11924 0 -11921 -11922 11923 -876 -11925 0 -11921 -11922 11923 -876 11926 0 c -1+1 --> 0 c ( b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ b^{12, 73}_0 ∧ p_876) -> (-b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ -b^{12, 74}_0) c in CNF: c -b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ -p_876 ∨ -b^{12, 74}_2 c -b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ -p_876 ∨ -b^{12, 74}_1 c -b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ -p_876 ∨ -b^{12, 74}_0 c in DIMACS: -11921 11922 -11923 -876 -11924 0 -11921 11922 -11923 -876 -11925 0 -11921 11922 -11923 -876 -11926 0 c 0+1 --> 1 c (-b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ -b^{12, 73}_0 ∧ p_876) -> (-b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ b^{12, 74}_0) c in CNF: c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ -p_876 ∨ -b^{12, 74}_2 c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ -p_876 ∨ -b^{12, 74}_1 c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ -p_876 ∨ b^{12, 74}_0 c in DIMACS: 11921 11922 11923 -876 -11924 0 11921 11922 11923 -876 -11925 0 11921 11922 11923 -876 11926 0 c 1+1 --> 2 c (-b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ b^{12, 73}_0 ∧ p_876) -> (-b^{12, 74}_2 ∧ b^{12, 74}_1 ∧ -b^{12, 74}_0) c in CNF: c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ -p_876 ∨ -b^{12, 74}_2 c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ -p_876 ∨ b^{12, 74}_1 c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ -p_876 ∨ -b^{12, 74}_0 c in DIMACS: 11921 11922 -11923 -876 -11924 0 11921 11922 -11923 -876 11925 0 11921 11922 -11923 -876 -11926 0 c 2+1 --> break c (-b^{12, 73}_2 ∧ b^{12, 73}_1 ∧ -b^{12, 73}_0 ∧ p_876) -> break c in CNF: c b^{12, 73}_2 ∨ -b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ -p_876 ∨ break c in DIMACS: 11921 -11922 11923 -876 1162 0 c 2-1 --> 1 c (-b^{12, 73}_2 ∧ b^{12, 73}_1 ∧ -b^{12, 73}_0 ∧ -p_876) -> (-b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ b^{12, 74}_0) c in CNF: c b^{12, 73}_2 ∨ -b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ p_876 ∨ -b^{12, 74}_2 c b^{12, 73}_2 ∨ -b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ p_876 ∨ -b^{12, 74}_1 c b^{12, 73}_2 ∨ -b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ p_876 ∨ b^{12, 74}_0 c in DIMACS: 11921 -11922 11923 876 -11924 0 11921 -11922 11923 876 -11925 0 11921 -11922 11923 876 11926 0 c 1-1 --> 0 c (-b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ b^{12, 73}_0 ∧ -p_876) -> (-b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ -b^{12, 74}_0) c in CNF: c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ p_876 ∨ -b^{12, 74}_2 c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ p_876 ∨ -b^{12, 74}_1 c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ p_876 ∨ -b^{12, 74}_0 c in DIMACS: 11921 11922 -11923 876 -11924 0 11921 11922 -11923 876 -11925 0 11921 11922 -11923 876 -11926 0 c 0-1 --> -1 c (-b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ -b^{12, 73}_0 ∧ -p_876) -> ( b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ b^{12, 74}_0) c in CNF: c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ p_876 ∨ b^{12, 74}_2 c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ p_876 ∨ -b^{12, 74}_1 c b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ p_876 ∨ b^{12, 74}_0 c in DIMACS: 11921 11922 11923 876 11924 0 11921 11922 11923 876 -11925 0 11921 11922 11923 876 11926 0 c -1-1 --> -2 c ( b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ b^{12, 73}_0 ∧ -p_876) -> ( b^{12, 74}_2 ∧ b^{12, 74}_1 ∧ -b^{12, 74}_0) c in CNF: c -b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ p_876 ∨ b^{12, 74}_2 c -b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ p_876 ∨ b^{12, 74}_1 c -b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ p_876 ∨ -b^{12, 74}_0 c in DIMACS: -11921 11922 -11923 876 11924 0 -11921 11922 -11923 876 11925 0 -11921 11922 -11923 876 -11926 0 c -2-1 --> break c ( b^{12, 73}_2 ∧ b^{12, 73}_1 ∧ -b^{12, 73}_0 ∧ -p_876) -> break c in CNF: c -b^{12, 73}_2 ∨ -b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ p_876 ∨ break c in DIMACS: -11921 -11922 11923 876 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 73}_2 ∧ -b^{12, 73}_1 ∧ -b^{12, 73}_0 ∧ true) c in CNF: c -b^{12, 73}_2 ∨ b^{12, 73}_1 ∨ b^{12, 73}_0 ∨ false c in DIMACS: -11921 11922 11923 0 c 3 does not represent an automaton state. c -(-b^{12, 73}_2 ∧ b^{12, 73}_1 ∧ b^{12, 73}_0 ∧ true) c in CNF: c b^{12, 73}_2 ∨ -b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ false c in DIMACS: 11921 -11922 -11923 0 c -3 does not represent an automaton state. c -( b^{12, 73}_2 ∧ b^{12, 73}_1 ∧ b^{12, 73}_0 ∧ true) c in CNF: c -b^{12, 73}_2 ∨ -b^{12, 73}_1 ∨ -b^{12, 73}_0 ∨ false c in DIMACS: -11921 -11922 -11923 0 c i = 74 c -2+1 --> -1 c ( b^{12, 74}_2 ∧ b^{12, 74}_1 ∧ -b^{12, 74}_0 ∧ p_888) -> ( b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ b^{12, 75}_0) c in CNF: c -b^{12, 74}_2 ∨ -b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ -p_888 ∨ b^{12, 75}_2 c -b^{12, 74}_2 ∨ -b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ -p_888 ∨ -b^{12, 75}_1 c -b^{12, 74}_2 ∨ -b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ -p_888 ∨ b^{12, 75}_0 c in DIMACS: -11924 -11925 11926 -888 11927 0 -11924 -11925 11926 -888 -11928 0 -11924 -11925 11926 -888 11929 0 c -1+1 --> 0 c ( b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ b^{12, 74}_0 ∧ p_888) -> (-b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ -b^{12, 75}_0) c in CNF: c -b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ -p_888 ∨ -b^{12, 75}_2 c -b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ -p_888 ∨ -b^{12, 75}_1 c -b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ -p_888 ∨ -b^{12, 75}_0 c in DIMACS: -11924 11925 -11926 -888 -11927 0 -11924 11925 -11926 -888 -11928 0 -11924 11925 -11926 -888 -11929 0 c 0+1 --> 1 c (-b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ -b^{12, 74}_0 ∧ p_888) -> (-b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ b^{12, 75}_0) c in CNF: c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ -p_888 ∨ -b^{12, 75}_2 c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ -p_888 ∨ -b^{12, 75}_1 c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ -p_888 ∨ b^{12, 75}_0 c in DIMACS: 11924 11925 11926 -888 -11927 0 11924 11925 11926 -888 -11928 0 11924 11925 11926 -888 11929 0 c 1+1 --> 2 c (-b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ b^{12, 74}_0 ∧ p_888) -> (-b^{12, 75}_2 ∧ b^{12, 75}_1 ∧ -b^{12, 75}_0) c in CNF: c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ -p_888 ∨ -b^{12, 75}_2 c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ -p_888 ∨ b^{12, 75}_1 c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ -p_888 ∨ -b^{12, 75}_0 c in DIMACS: 11924 11925 -11926 -888 -11927 0 11924 11925 -11926 -888 11928 0 11924 11925 -11926 -888 -11929 0 c 2+1 --> break c (-b^{12, 74}_2 ∧ b^{12, 74}_1 ∧ -b^{12, 74}_0 ∧ p_888) -> break c in CNF: c b^{12, 74}_2 ∨ -b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ -p_888 ∨ break c in DIMACS: 11924 -11925 11926 -888 1162 0 c 2-1 --> 1 c (-b^{12, 74}_2 ∧ b^{12, 74}_1 ∧ -b^{12, 74}_0 ∧ -p_888) -> (-b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ b^{12, 75}_0) c in CNF: c b^{12, 74}_2 ∨ -b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ p_888 ∨ -b^{12, 75}_2 c b^{12, 74}_2 ∨ -b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ p_888 ∨ -b^{12, 75}_1 c b^{12, 74}_2 ∨ -b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ p_888 ∨ b^{12, 75}_0 c in DIMACS: 11924 -11925 11926 888 -11927 0 11924 -11925 11926 888 -11928 0 11924 -11925 11926 888 11929 0 c 1-1 --> 0 c (-b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ b^{12, 74}_0 ∧ -p_888) -> (-b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ -b^{12, 75}_0) c in CNF: c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ p_888 ∨ -b^{12, 75}_2 c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ p_888 ∨ -b^{12, 75}_1 c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ p_888 ∨ -b^{12, 75}_0 c in DIMACS: 11924 11925 -11926 888 -11927 0 11924 11925 -11926 888 -11928 0 11924 11925 -11926 888 -11929 0 c 0-1 --> -1 c (-b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ -b^{12, 74}_0 ∧ -p_888) -> ( b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ b^{12, 75}_0) c in CNF: c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ p_888 ∨ b^{12, 75}_2 c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ p_888 ∨ -b^{12, 75}_1 c b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ p_888 ∨ b^{12, 75}_0 c in DIMACS: 11924 11925 11926 888 11927 0 11924 11925 11926 888 -11928 0 11924 11925 11926 888 11929 0 c -1-1 --> -2 c ( b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ b^{12, 74}_0 ∧ -p_888) -> ( b^{12, 75}_2 ∧ b^{12, 75}_1 ∧ -b^{12, 75}_0) c in CNF: c -b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ p_888 ∨ b^{12, 75}_2 c -b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ p_888 ∨ b^{12, 75}_1 c -b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ p_888 ∨ -b^{12, 75}_0 c in DIMACS: -11924 11925 -11926 888 11927 0 -11924 11925 -11926 888 11928 0 -11924 11925 -11926 888 -11929 0 c -2-1 --> break c ( b^{12, 74}_2 ∧ b^{12, 74}_1 ∧ -b^{12, 74}_0 ∧ -p_888) -> break c in CNF: c -b^{12, 74}_2 ∨ -b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ p_888 ∨ break c in DIMACS: -11924 -11925 11926 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 74}_2 ∧ -b^{12, 74}_1 ∧ -b^{12, 74}_0 ∧ true) c in CNF: c -b^{12, 74}_2 ∨ b^{12, 74}_1 ∨ b^{12, 74}_0 ∨ false c in DIMACS: -11924 11925 11926 0 c 3 does not represent an automaton state. c -(-b^{12, 74}_2 ∧ b^{12, 74}_1 ∧ b^{12, 74}_0 ∧ true) c in CNF: c b^{12, 74}_2 ∨ -b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ false c in DIMACS: 11924 -11925 -11926 0 c -3 does not represent an automaton state. c -( b^{12, 74}_2 ∧ b^{12, 74}_1 ∧ b^{12, 74}_0 ∧ true) c in CNF: c -b^{12, 74}_2 ∨ -b^{12, 74}_1 ∨ -b^{12, 74}_0 ∨ false c in DIMACS: -11924 -11925 -11926 0 c i = 75 c -2+1 --> -1 c ( b^{12, 75}_2 ∧ b^{12, 75}_1 ∧ -b^{12, 75}_0 ∧ p_900) -> ( b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ b^{12, 76}_0) c in CNF: c -b^{12, 75}_2 ∨ -b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ -p_900 ∨ b^{12, 76}_2 c -b^{12, 75}_2 ∨ -b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ -p_900 ∨ -b^{12, 76}_1 c -b^{12, 75}_2 ∨ -b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ -p_900 ∨ b^{12, 76}_0 c in DIMACS: -11927 -11928 11929 -900 11930 0 -11927 -11928 11929 -900 -11931 0 -11927 -11928 11929 -900 11932 0 c -1+1 --> 0 c ( b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ b^{12, 75}_0 ∧ p_900) -> (-b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ -b^{12, 76}_0) c in CNF: c -b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ -p_900 ∨ -b^{12, 76}_2 c -b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ -p_900 ∨ -b^{12, 76}_1 c -b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ -p_900 ∨ -b^{12, 76}_0 c in DIMACS: -11927 11928 -11929 -900 -11930 0 -11927 11928 -11929 -900 -11931 0 -11927 11928 -11929 -900 -11932 0 c 0+1 --> 1 c (-b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ -b^{12, 75}_0 ∧ p_900) -> (-b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ b^{12, 76}_0) c in CNF: c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ -p_900 ∨ -b^{12, 76}_2 c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ -p_900 ∨ -b^{12, 76}_1 c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ -p_900 ∨ b^{12, 76}_0 c in DIMACS: 11927 11928 11929 -900 -11930 0 11927 11928 11929 -900 -11931 0 11927 11928 11929 -900 11932 0 c 1+1 --> 2 c (-b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ b^{12, 75}_0 ∧ p_900) -> (-b^{12, 76}_2 ∧ b^{12, 76}_1 ∧ -b^{12, 76}_0) c in CNF: c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ -p_900 ∨ -b^{12, 76}_2 c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ -p_900 ∨ b^{12, 76}_1 c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ -p_900 ∨ -b^{12, 76}_0 c in DIMACS: 11927 11928 -11929 -900 -11930 0 11927 11928 -11929 -900 11931 0 11927 11928 -11929 -900 -11932 0 c 2+1 --> break c (-b^{12, 75}_2 ∧ b^{12, 75}_1 ∧ -b^{12, 75}_0 ∧ p_900) -> break c in CNF: c b^{12, 75}_2 ∨ -b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ -p_900 ∨ break c in DIMACS: 11927 -11928 11929 -900 1162 0 c 2-1 --> 1 c (-b^{12, 75}_2 ∧ b^{12, 75}_1 ∧ -b^{12, 75}_0 ∧ -p_900) -> (-b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ b^{12, 76}_0) c in CNF: c b^{12, 75}_2 ∨ -b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ p_900 ∨ -b^{12, 76}_2 c b^{12, 75}_2 ∨ -b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ p_900 ∨ -b^{12, 76}_1 c b^{12, 75}_2 ∨ -b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ p_900 ∨ b^{12, 76}_0 c in DIMACS: 11927 -11928 11929 900 -11930 0 11927 -11928 11929 900 -11931 0 11927 -11928 11929 900 11932 0 c 1-1 --> 0 c (-b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ b^{12, 75}_0 ∧ -p_900) -> (-b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ -b^{12, 76}_0) c in CNF: c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ p_900 ∨ -b^{12, 76}_2 c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ p_900 ∨ -b^{12, 76}_1 c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ p_900 ∨ -b^{12, 76}_0 c in DIMACS: 11927 11928 -11929 900 -11930 0 11927 11928 -11929 900 -11931 0 11927 11928 -11929 900 -11932 0 c 0-1 --> -1 c (-b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ -b^{12, 75}_0 ∧ -p_900) -> ( b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ b^{12, 76}_0) c in CNF: c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ p_900 ∨ b^{12, 76}_2 c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ p_900 ∨ -b^{12, 76}_1 c b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ p_900 ∨ b^{12, 76}_0 c in DIMACS: 11927 11928 11929 900 11930 0 11927 11928 11929 900 -11931 0 11927 11928 11929 900 11932 0 c -1-1 --> -2 c ( b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ b^{12, 75}_0 ∧ -p_900) -> ( b^{12, 76}_2 ∧ b^{12, 76}_1 ∧ -b^{12, 76}_0) c in CNF: c -b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ p_900 ∨ b^{12, 76}_2 c -b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ p_900 ∨ b^{12, 76}_1 c -b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ p_900 ∨ -b^{12, 76}_0 c in DIMACS: -11927 11928 -11929 900 11930 0 -11927 11928 -11929 900 11931 0 -11927 11928 -11929 900 -11932 0 c -2-1 --> break c ( b^{12, 75}_2 ∧ b^{12, 75}_1 ∧ -b^{12, 75}_0 ∧ -p_900) -> break c in CNF: c -b^{12, 75}_2 ∨ -b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ p_900 ∨ break c in DIMACS: -11927 -11928 11929 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 75}_2 ∧ -b^{12, 75}_1 ∧ -b^{12, 75}_0 ∧ true) c in CNF: c -b^{12, 75}_2 ∨ b^{12, 75}_1 ∨ b^{12, 75}_0 ∨ false c in DIMACS: -11927 11928 11929 0 c 3 does not represent an automaton state. c -(-b^{12, 75}_2 ∧ b^{12, 75}_1 ∧ b^{12, 75}_0 ∧ true) c in CNF: c b^{12, 75}_2 ∨ -b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ false c in DIMACS: 11927 -11928 -11929 0 c -3 does not represent an automaton state. c -( b^{12, 75}_2 ∧ b^{12, 75}_1 ∧ b^{12, 75}_0 ∧ true) c in CNF: c -b^{12, 75}_2 ∨ -b^{12, 75}_1 ∨ -b^{12, 75}_0 ∨ false c in DIMACS: -11927 -11928 -11929 0 c i = 76 c -2+1 --> -1 c ( b^{12, 76}_2 ∧ b^{12, 76}_1 ∧ -b^{12, 76}_0 ∧ p_912) -> ( b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ b^{12, 77}_0) c in CNF: c -b^{12, 76}_2 ∨ -b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ -p_912 ∨ b^{12, 77}_2 c -b^{12, 76}_2 ∨ -b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ -p_912 ∨ -b^{12, 77}_1 c -b^{12, 76}_2 ∨ -b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ -p_912 ∨ b^{12, 77}_0 c in DIMACS: -11930 -11931 11932 -912 11933 0 -11930 -11931 11932 -912 -11934 0 -11930 -11931 11932 -912 11935 0 c -1+1 --> 0 c ( b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ b^{12, 76}_0 ∧ p_912) -> (-b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ -b^{12, 77}_0) c in CNF: c -b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ -p_912 ∨ -b^{12, 77}_2 c -b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ -p_912 ∨ -b^{12, 77}_1 c -b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ -p_912 ∨ -b^{12, 77}_0 c in DIMACS: -11930 11931 -11932 -912 -11933 0 -11930 11931 -11932 -912 -11934 0 -11930 11931 -11932 -912 -11935 0 c 0+1 --> 1 c (-b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ -b^{12, 76}_0 ∧ p_912) -> (-b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ b^{12, 77}_0) c in CNF: c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ -p_912 ∨ -b^{12, 77}_2 c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ -p_912 ∨ -b^{12, 77}_1 c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ -p_912 ∨ b^{12, 77}_0 c in DIMACS: 11930 11931 11932 -912 -11933 0 11930 11931 11932 -912 -11934 0 11930 11931 11932 -912 11935 0 c 1+1 --> 2 c (-b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ b^{12, 76}_0 ∧ p_912) -> (-b^{12, 77}_2 ∧ b^{12, 77}_1 ∧ -b^{12, 77}_0) c in CNF: c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ -p_912 ∨ -b^{12, 77}_2 c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ -p_912 ∨ b^{12, 77}_1 c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ -p_912 ∨ -b^{12, 77}_0 c in DIMACS: 11930 11931 -11932 -912 -11933 0 11930 11931 -11932 -912 11934 0 11930 11931 -11932 -912 -11935 0 c 2+1 --> break c (-b^{12, 76}_2 ∧ b^{12, 76}_1 ∧ -b^{12, 76}_0 ∧ p_912) -> break c in CNF: c b^{12, 76}_2 ∨ -b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ -p_912 ∨ break c in DIMACS: 11930 -11931 11932 -912 1162 0 c 2-1 --> 1 c (-b^{12, 76}_2 ∧ b^{12, 76}_1 ∧ -b^{12, 76}_0 ∧ -p_912) -> (-b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ b^{12, 77}_0) c in CNF: c b^{12, 76}_2 ∨ -b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ p_912 ∨ -b^{12, 77}_2 c b^{12, 76}_2 ∨ -b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ p_912 ∨ -b^{12, 77}_1 c b^{12, 76}_2 ∨ -b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ p_912 ∨ b^{12, 77}_0 c in DIMACS: 11930 -11931 11932 912 -11933 0 11930 -11931 11932 912 -11934 0 11930 -11931 11932 912 11935 0 c 1-1 --> 0 c (-b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ b^{12, 76}_0 ∧ -p_912) -> (-b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ -b^{12, 77}_0) c in CNF: c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ p_912 ∨ -b^{12, 77}_2 c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ p_912 ∨ -b^{12, 77}_1 c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ p_912 ∨ -b^{12, 77}_0 c in DIMACS: 11930 11931 -11932 912 -11933 0 11930 11931 -11932 912 -11934 0 11930 11931 -11932 912 -11935 0 c 0-1 --> -1 c (-b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ -b^{12, 76}_0 ∧ -p_912) -> ( b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ b^{12, 77}_0) c in CNF: c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ p_912 ∨ b^{12, 77}_2 c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ p_912 ∨ -b^{12, 77}_1 c b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ p_912 ∨ b^{12, 77}_0 c in DIMACS: 11930 11931 11932 912 11933 0 11930 11931 11932 912 -11934 0 11930 11931 11932 912 11935 0 c -1-1 --> -2 c ( b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ b^{12, 76}_0 ∧ -p_912) -> ( b^{12, 77}_2 ∧ b^{12, 77}_1 ∧ -b^{12, 77}_0) c in CNF: c -b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ p_912 ∨ b^{12, 77}_2 c -b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ p_912 ∨ b^{12, 77}_1 c -b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ p_912 ∨ -b^{12, 77}_0 c in DIMACS: -11930 11931 -11932 912 11933 0 -11930 11931 -11932 912 11934 0 -11930 11931 -11932 912 -11935 0 c -2-1 --> break c ( b^{12, 76}_2 ∧ b^{12, 76}_1 ∧ -b^{12, 76}_0 ∧ -p_912) -> break c in CNF: c -b^{12, 76}_2 ∨ -b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ p_912 ∨ break c in DIMACS: -11930 -11931 11932 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 76}_2 ∧ -b^{12, 76}_1 ∧ -b^{12, 76}_0 ∧ true) c in CNF: c -b^{12, 76}_2 ∨ b^{12, 76}_1 ∨ b^{12, 76}_0 ∨ false c in DIMACS: -11930 11931 11932 0 c 3 does not represent an automaton state. c -(-b^{12, 76}_2 ∧ b^{12, 76}_1 ∧ b^{12, 76}_0 ∧ true) c in CNF: c b^{12, 76}_2 ∨ -b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ false c in DIMACS: 11930 -11931 -11932 0 c -3 does not represent an automaton state. c -( b^{12, 76}_2 ∧ b^{12, 76}_1 ∧ b^{12, 76}_0 ∧ true) c in CNF: c -b^{12, 76}_2 ∨ -b^{12, 76}_1 ∨ -b^{12, 76}_0 ∨ false c in DIMACS: -11930 -11931 -11932 0 c i = 77 c -2+1 --> -1 c ( b^{12, 77}_2 ∧ b^{12, 77}_1 ∧ -b^{12, 77}_0 ∧ p_924) -> ( b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ b^{12, 78}_0) c in CNF: c -b^{12, 77}_2 ∨ -b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ -p_924 ∨ b^{12, 78}_2 c -b^{12, 77}_2 ∨ -b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ -p_924 ∨ -b^{12, 78}_1 c -b^{12, 77}_2 ∨ -b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ -p_924 ∨ b^{12, 78}_0 c in DIMACS: -11933 -11934 11935 -924 11936 0 -11933 -11934 11935 -924 -11937 0 -11933 -11934 11935 -924 11938 0 c -1+1 --> 0 c ( b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ b^{12, 77}_0 ∧ p_924) -> (-b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ -b^{12, 78}_0) c in CNF: c -b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ -p_924 ∨ -b^{12, 78}_2 c -b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ -p_924 ∨ -b^{12, 78}_1 c -b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ -p_924 ∨ -b^{12, 78}_0 c in DIMACS: -11933 11934 -11935 -924 -11936 0 -11933 11934 -11935 -924 -11937 0 -11933 11934 -11935 -924 -11938 0 c 0+1 --> 1 c (-b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ -b^{12, 77}_0 ∧ p_924) -> (-b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ b^{12, 78}_0) c in CNF: c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ -p_924 ∨ -b^{12, 78}_2 c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ -p_924 ∨ -b^{12, 78}_1 c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ -p_924 ∨ b^{12, 78}_0 c in DIMACS: 11933 11934 11935 -924 -11936 0 11933 11934 11935 -924 -11937 0 11933 11934 11935 -924 11938 0 c 1+1 --> 2 c (-b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ b^{12, 77}_0 ∧ p_924) -> (-b^{12, 78}_2 ∧ b^{12, 78}_1 ∧ -b^{12, 78}_0) c in CNF: c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ -p_924 ∨ -b^{12, 78}_2 c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ -p_924 ∨ b^{12, 78}_1 c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ -p_924 ∨ -b^{12, 78}_0 c in DIMACS: 11933 11934 -11935 -924 -11936 0 11933 11934 -11935 -924 11937 0 11933 11934 -11935 -924 -11938 0 c 2+1 --> break c (-b^{12, 77}_2 ∧ b^{12, 77}_1 ∧ -b^{12, 77}_0 ∧ p_924) -> break c in CNF: c b^{12, 77}_2 ∨ -b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ -p_924 ∨ break c in DIMACS: 11933 -11934 11935 -924 1162 0 c 2-1 --> 1 c (-b^{12, 77}_2 ∧ b^{12, 77}_1 ∧ -b^{12, 77}_0 ∧ -p_924) -> (-b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ b^{12, 78}_0) c in CNF: c b^{12, 77}_2 ∨ -b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ p_924 ∨ -b^{12, 78}_2 c b^{12, 77}_2 ∨ -b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ p_924 ∨ -b^{12, 78}_1 c b^{12, 77}_2 ∨ -b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ p_924 ∨ b^{12, 78}_0 c in DIMACS: 11933 -11934 11935 924 -11936 0 11933 -11934 11935 924 -11937 0 11933 -11934 11935 924 11938 0 c 1-1 --> 0 c (-b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ b^{12, 77}_0 ∧ -p_924) -> (-b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ -b^{12, 78}_0) c in CNF: c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ p_924 ∨ -b^{12, 78}_2 c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ p_924 ∨ -b^{12, 78}_1 c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ p_924 ∨ -b^{12, 78}_0 c in DIMACS: 11933 11934 -11935 924 -11936 0 11933 11934 -11935 924 -11937 0 11933 11934 -11935 924 -11938 0 c 0-1 --> -1 c (-b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ -b^{12, 77}_0 ∧ -p_924) -> ( b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ b^{12, 78}_0) c in CNF: c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ p_924 ∨ b^{12, 78}_2 c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ p_924 ∨ -b^{12, 78}_1 c b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ p_924 ∨ b^{12, 78}_0 c in DIMACS: 11933 11934 11935 924 11936 0 11933 11934 11935 924 -11937 0 11933 11934 11935 924 11938 0 c -1-1 --> -2 c ( b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ b^{12, 77}_0 ∧ -p_924) -> ( b^{12, 78}_2 ∧ b^{12, 78}_1 ∧ -b^{12, 78}_0) c in CNF: c -b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ p_924 ∨ b^{12, 78}_2 c -b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ p_924 ∨ b^{12, 78}_1 c -b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ p_924 ∨ -b^{12, 78}_0 c in DIMACS: -11933 11934 -11935 924 11936 0 -11933 11934 -11935 924 11937 0 -11933 11934 -11935 924 -11938 0 c -2-1 --> break c ( b^{12, 77}_2 ∧ b^{12, 77}_1 ∧ -b^{12, 77}_0 ∧ -p_924) -> break c in CNF: c -b^{12, 77}_2 ∨ -b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ p_924 ∨ break c in DIMACS: -11933 -11934 11935 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 77}_2 ∧ -b^{12, 77}_1 ∧ -b^{12, 77}_0 ∧ true) c in CNF: c -b^{12, 77}_2 ∨ b^{12, 77}_1 ∨ b^{12, 77}_0 ∨ false c in DIMACS: -11933 11934 11935 0 c 3 does not represent an automaton state. c -(-b^{12, 77}_2 ∧ b^{12, 77}_1 ∧ b^{12, 77}_0 ∧ true) c in CNF: c b^{12, 77}_2 ∨ -b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ false c in DIMACS: 11933 -11934 -11935 0 c -3 does not represent an automaton state. c -( b^{12, 77}_2 ∧ b^{12, 77}_1 ∧ b^{12, 77}_0 ∧ true) c in CNF: c -b^{12, 77}_2 ∨ -b^{12, 77}_1 ∨ -b^{12, 77}_0 ∨ false c in DIMACS: -11933 -11934 -11935 0 c i = 78 c -2+1 --> -1 c ( b^{12, 78}_2 ∧ b^{12, 78}_1 ∧ -b^{12, 78}_0 ∧ p_936) -> ( b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ b^{12, 79}_0) c in CNF: c -b^{12, 78}_2 ∨ -b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ -p_936 ∨ b^{12, 79}_2 c -b^{12, 78}_2 ∨ -b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ -p_936 ∨ -b^{12, 79}_1 c -b^{12, 78}_2 ∨ -b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ -p_936 ∨ b^{12, 79}_0 c in DIMACS: -11936 -11937 11938 -936 11939 0 -11936 -11937 11938 -936 -11940 0 -11936 -11937 11938 -936 11941 0 c -1+1 --> 0 c ( b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ b^{12, 78}_0 ∧ p_936) -> (-b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ -b^{12, 79}_0) c in CNF: c -b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ -p_936 ∨ -b^{12, 79}_2 c -b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ -p_936 ∨ -b^{12, 79}_1 c -b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ -p_936 ∨ -b^{12, 79}_0 c in DIMACS: -11936 11937 -11938 -936 -11939 0 -11936 11937 -11938 -936 -11940 0 -11936 11937 -11938 -936 -11941 0 c 0+1 --> 1 c (-b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ -b^{12, 78}_0 ∧ p_936) -> (-b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ b^{12, 79}_0) c in CNF: c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ -p_936 ∨ -b^{12, 79}_2 c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ -p_936 ∨ -b^{12, 79}_1 c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ -p_936 ∨ b^{12, 79}_0 c in DIMACS: 11936 11937 11938 -936 -11939 0 11936 11937 11938 -936 -11940 0 11936 11937 11938 -936 11941 0 c 1+1 --> 2 c (-b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ b^{12, 78}_0 ∧ p_936) -> (-b^{12, 79}_2 ∧ b^{12, 79}_1 ∧ -b^{12, 79}_0) c in CNF: c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ -p_936 ∨ -b^{12, 79}_2 c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ -p_936 ∨ b^{12, 79}_1 c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ -p_936 ∨ -b^{12, 79}_0 c in DIMACS: 11936 11937 -11938 -936 -11939 0 11936 11937 -11938 -936 11940 0 11936 11937 -11938 -936 -11941 0 c 2+1 --> break c (-b^{12, 78}_2 ∧ b^{12, 78}_1 ∧ -b^{12, 78}_0 ∧ p_936) -> break c in CNF: c b^{12, 78}_2 ∨ -b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ -p_936 ∨ break c in DIMACS: 11936 -11937 11938 -936 1162 0 c 2-1 --> 1 c (-b^{12, 78}_2 ∧ b^{12, 78}_1 ∧ -b^{12, 78}_0 ∧ -p_936) -> (-b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ b^{12, 79}_0) c in CNF: c b^{12, 78}_2 ∨ -b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ p_936 ∨ -b^{12, 79}_2 c b^{12, 78}_2 ∨ -b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ p_936 ∨ -b^{12, 79}_1 c b^{12, 78}_2 ∨ -b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ p_936 ∨ b^{12, 79}_0 c in DIMACS: 11936 -11937 11938 936 -11939 0 11936 -11937 11938 936 -11940 0 11936 -11937 11938 936 11941 0 c 1-1 --> 0 c (-b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ b^{12, 78}_0 ∧ -p_936) -> (-b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ -b^{12, 79}_0) c in CNF: c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ p_936 ∨ -b^{12, 79}_2 c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ p_936 ∨ -b^{12, 79}_1 c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ p_936 ∨ -b^{12, 79}_0 c in DIMACS: 11936 11937 -11938 936 -11939 0 11936 11937 -11938 936 -11940 0 11936 11937 -11938 936 -11941 0 c 0-1 --> -1 c (-b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ -b^{12, 78}_0 ∧ -p_936) -> ( b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ b^{12, 79}_0) c in CNF: c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ p_936 ∨ b^{12, 79}_2 c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ p_936 ∨ -b^{12, 79}_1 c b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ p_936 ∨ b^{12, 79}_0 c in DIMACS: 11936 11937 11938 936 11939 0 11936 11937 11938 936 -11940 0 11936 11937 11938 936 11941 0 c -1-1 --> -2 c ( b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ b^{12, 78}_0 ∧ -p_936) -> ( b^{12, 79}_2 ∧ b^{12, 79}_1 ∧ -b^{12, 79}_0) c in CNF: c -b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ p_936 ∨ b^{12, 79}_2 c -b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ p_936 ∨ b^{12, 79}_1 c -b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ p_936 ∨ -b^{12, 79}_0 c in DIMACS: -11936 11937 -11938 936 11939 0 -11936 11937 -11938 936 11940 0 -11936 11937 -11938 936 -11941 0 c -2-1 --> break c ( b^{12, 78}_2 ∧ b^{12, 78}_1 ∧ -b^{12, 78}_0 ∧ -p_936) -> break c in CNF: c -b^{12, 78}_2 ∨ -b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ p_936 ∨ break c in DIMACS: -11936 -11937 11938 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 78}_2 ∧ -b^{12, 78}_1 ∧ -b^{12, 78}_0 ∧ true) c in CNF: c -b^{12, 78}_2 ∨ b^{12, 78}_1 ∨ b^{12, 78}_0 ∨ false c in DIMACS: -11936 11937 11938 0 c 3 does not represent an automaton state. c -(-b^{12, 78}_2 ∧ b^{12, 78}_1 ∧ b^{12, 78}_0 ∧ true) c in CNF: c b^{12, 78}_2 ∨ -b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ false c in DIMACS: 11936 -11937 -11938 0 c -3 does not represent an automaton state. c -( b^{12, 78}_2 ∧ b^{12, 78}_1 ∧ b^{12, 78}_0 ∧ true) c in CNF: c -b^{12, 78}_2 ∨ -b^{12, 78}_1 ∨ -b^{12, 78}_0 ∨ false c in DIMACS: -11936 -11937 -11938 0 c i = 79 c -2+1 --> -1 c ( b^{12, 79}_2 ∧ b^{12, 79}_1 ∧ -b^{12, 79}_0 ∧ p_948) -> ( b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ b^{12, 80}_0) c in CNF: c -b^{12, 79}_2 ∨ -b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ -p_948 ∨ b^{12, 80}_2 c -b^{12, 79}_2 ∨ -b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ -p_948 ∨ -b^{12, 80}_1 c -b^{12, 79}_2 ∨ -b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ -p_948 ∨ b^{12, 80}_0 c in DIMACS: -11939 -11940 11941 -948 11942 0 -11939 -11940 11941 -948 -11943 0 -11939 -11940 11941 -948 11944 0 c -1+1 --> 0 c ( b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ b^{12, 79}_0 ∧ p_948) -> (-b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ -b^{12, 80}_0) c in CNF: c -b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ -p_948 ∨ -b^{12, 80}_2 c -b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ -p_948 ∨ -b^{12, 80}_1 c -b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ -p_948 ∨ -b^{12, 80}_0 c in DIMACS: -11939 11940 -11941 -948 -11942 0 -11939 11940 -11941 -948 -11943 0 -11939 11940 -11941 -948 -11944 0 c 0+1 --> 1 c (-b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ -b^{12, 79}_0 ∧ p_948) -> (-b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ b^{12, 80}_0) c in CNF: c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ -p_948 ∨ -b^{12, 80}_2 c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ -p_948 ∨ -b^{12, 80}_1 c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ -p_948 ∨ b^{12, 80}_0 c in DIMACS: 11939 11940 11941 -948 -11942 0 11939 11940 11941 -948 -11943 0 11939 11940 11941 -948 11944 0 c 1+1 --> 2 c (-b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ b^{12, 79}_0 ∧ p_948) -> (-b^{12, 80}_2 ∧ b^{12, 80}_1 ∧ -b^{12, 80}_0) c in CNF: c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ -p_948 ∨ -b^{12, 80}_2 c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ -p_948 ∨ b^{12, 80}_1 c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ -p_948 ∨ -b^{12, 80}_0 c in DIMACS: 11939 11940 -11941 -948 -11942 0 11939 11940 -11941 -948 11943 0 11939 11940 -11941 -948 -11944 0 c 2+1 --> break c (-b^{12, 79}_2 ∧ b^{12, 79}_1 ∧ -b^{12, 79}_0 ∧ p_948) -> break c in CNF: c b^{12, 79}_2 ∨ -b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ -p_948 ∨ break c in DIMACS: 11939 -11940 11941 -948 1162 0 c 2-1 --> 1 c (-b^{12, 79}_2 ∧ b^{12, 79}_1 ∧ -b^{12, 79}_0 ∧ -p_948) -> (-b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ b^{12, 80}_0) c in CNF: c b^{12, 79}_2 ∨ -b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ p_948 ∨ -b^{12, 80}_2 c b^{12, 79}_2 ∨ -b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ p_948 ∨ -b^{12, 80}_1 c b^{12, 79}_2 ∨ -b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ p_948 ∨ b^{12, 80}_0 c in DIMACS: 11939 -11940 11941 948 -11942 0 11939 -11940 11941 948 -11943 0 11939 -11940 11941 948 11944 0 c 1-1 --> 0 c (-b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ b^{12, 79}_0 ∧ -p_948) -> (-b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ -b^{12, 80}_0) c in CNF: c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ p_948 ∨ -b^{12, 80}_2 c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ p_948 ∨ -b^{12, 80}_1 c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ p_948 ∨ -b^{12, 80}_0 c in DIMACS: 11939 11940 -11941 948 -11942 0 11939 11940 -11941 948 -11943 0 11939 11940 -11941 948 -11944 0 c 0-1 --> -1 c (-b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ -b^{12, 79}_0 ∧ -p_948) -> ( b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ b^{12, 80}_0) c in CNF: c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ p_948 ∨ b^{12, 80}_2 c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ p_948 ∨ -b^{12, 80}_1 c b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ p_948 ∨ b^{12, 80}_0 c in DIMACS: 11939 11940 11941 948 11942 0 11939 11940 11941 948 -11943 0 11939 11940 11941 948 11944 0 c -1-1 --> -2 c ( b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ b^{12, 79}_0 ∧ -p_948) -> ( b^{12, 80}_2 ∧ b^{12, 80}_1 ∧ -b^{12, 80}_0) c in CNF: c -b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ p_948 ∨ b^{12, 80}_2 c -b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ p_948 ∨ b^{12, 80}_1 c -b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ p_948 ∨ -b^{12, 80}_0 c in DIMACS: -11939 11940 -11941 948 11942 0 -11939 11940 -11941 948 11943 0 -11939 11940 -11941 948 -11944 0 c -2-1 --> break c ( b^{12, 79}_2 ∧ b^{12, 79}_1 ∧ -b^{12, 79}_0 ∧ -p_948) -> break c in CNF: c -b^{12, 79}_2 ∨ -b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ p_948 ∨ break c in DIMACS: -11939 -11940 11941 948 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 79}_2 ∧ -b^{12, 79}_1 ∧ -b^{12, 79}_0 ∧ true) c in CNF: c -b^{12, 79}_2 ∨ b^{12, 79}_1 ∨ b^{12, 79}_0 ∨ false c in DIMACS: -11939 11940 11941 0 c 3 does not represent an automaton state. c -(-b^{12, 79}_2 ∧ b^{12, 79}_1 ∧ b^{12, 79}_0 ∧ true) c in CNF: c b^{12, 79}_2 ∨ -b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ false c in DIMACS: 11939 -11940 -11941 0 c -3 does not represent an automaton state. c -( b^{12, 79}_2 ∧ b^{12, 79}_1 ∧ b^{12, 79}_0 ∧ true) c in CNF: c -b^{12, 79}_2 ∨ -b^{12, 79}_1 ∨ -b^{12, 79}_0 ∨ false c in DIMACS: -11939 -11940 -11941 0 c i = 80 c -2+1 --> -1 c ( b^{12, 80}_2 ∧ b^{12, 80}_1 ∧ -b^{12, 80}_0 ∧ p_960) -> ( b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ b^{12, 81}_0) c in CNF: c -b^{12, 80}_2 ∨ -b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ -p_960 ∨ b^{12, 81}_2 c -b^{12, 80}_2 ∨ -b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ -p_960 ∨ -b^{12, 81}_1 c -b^{12, 80}_2 ∨ -b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ -p_960 ∨ b^{12, 81}_0 c in DIMACS: -11942 -11943 11944 -960 11945 0 -11942 -11943 11944 -960 -11946 0 -11942 -11943 11944 -960 11947 0 c -1+1 --> 0 c ( b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ b^{12, 80}_0 ∧ p_960) -> (-b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ -b^{12, 81}_0) c in CNF: c -b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ -p_960 ∨ -b^{12, 81}_2 c -b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ -p_960 ∨ -b^{12, 81}_1 c -b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ -p_960 ∨ -b^{12, 81}_0 c in DIMACS: -11942 11943 -11944 -960 -11945 0 -11942 11943 -11944 -960 -11946 0 -11942 11943 -11944 -960 -11947 0 c 0+1 --> 1 c (-b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ -b^{12, 80}_0 ∧ p_960) -> (-b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ b^{12, 81}_0) c in CNF: c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ -p_960 ∨ -b^{12, 81}_2 c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ -p_960 ∨ -b^{12, 81}_1 c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ -p_960 ∨ b^{12, 81}_0 c in DIMACS: 11942 11943 11944 -960 -11945 0 11942 11943 11944 -960 -11946 0 11942 11943 11944 -960 11947 0 c 1+1 --> 2 c (-b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ b^{12, 80}_0 ∧ p_960) -> (-b^{12, 81}_2 ∧ b^{12, 81}_1 ∧ -b^{12, 81}_0) c in CNF: c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ -p_960 ∨ -b^{12, 81}_2 c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ -p_960 ∨ b^{12, 81}_1 c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ -p_960 ∨ -b^{12, 81}_0 c in DIMACS: 11942 11943 -11944 -960 -11945 0 11942 11943 -11944 -960 11946 0 11942 11943 -11944 -960 -11947 0 c 2+1 --> break c (-b^{12, 80}_2 ∧ b^{12, 80}_1 ∧ -b^{12, 80}_0 ∧ p_960) -> break c in CNF: c b^{12, 80}_2 ∨ -b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ -p_960 ∨ break c in DIMACS: 11942 -11943 11944 -960 1162 0 c 2-1 --> 1 c (-b^{12, 80}_2 ∧ b^{12, 80}_1 ∧ -b^{12, 80}_0 ∧ -p_960) -> (-b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ b^{12, 81}_0) c in CNF: c b^{12, 80}_2 ∨ -b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ p_960 ∨ -b^{12, 81}_2 c b^{12, 80}_2 ∨ -b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ p_960 ∨ -b^{12, 81}_1 c b^{12, 80}_2 ∨ -b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ p_960 ∨ b^{12, 81}_0 c in DIMACS: 11942 -11943 11944 960 -11945 0 11942 -11943 11944 960 -11946 0 11942 -11943 11944 960 11947 0 c 1-1 --> 0 c (-b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ b^{12, 80}_0 ∧ -p_960) -> (-b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ -b^{12, 81}_0) c in CNF: c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ p_960 ∨ -b^{12, 81}_2 c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ p_960 ∨ -b^{12, 81}_1 c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ p_960 ∨ -b^{12, 81}_0 c in DIMACS: 11942 11943 -11944 960 -11945 0 11942 11943 -11944 960 -11946 0 11942 11943 -11944 960 -11947 0 c 0-1 --> -1 c (-b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ -b^{12, 80}_0 ∧ -p_960) -> ( b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ b^{12, 81}_0) c in CNF: c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ p_960 ∨ b^{12, 81}_2 c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ p_960 ∨ -b^{12, 81}_1 c b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ p_960 ∨ b^{12, 81}_0 c in DIMACS: 11942 11943 11944 960 11945 0 11942 11943 11944 960 -11946 0 11942 11943 11944 960 11947 0 c -1-1 --> -2 c ( b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ b^{12, 80}_0 ∧ -p_960) -> ( b^{12, 81}_2 ∧ b^{12, 81}_1 ∧ -b^{12, 81}_0) c in CNF: c -b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ p_960 ∨ b^{12, 81}_2 c -b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ p_960 ∨ b^{12, 81}_1 c -b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ p_960 ∨ -b^{12, 81}_0 c in DIMACS: -11942 11943 -11944 960 11945 0 -11942 11943 -11944 960 11946 0 -11942 11943 -11944 960 -11947 0 c -2-1 --> break c ( b^{12, 80}_2 ∧ b^{12, 80}_1 ∧ -b^{12, 80}_0 ∧ -p_960) -> break c in CNF: c -b^{12, 80}_2 ∨ -b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ p_960 ∨ break c in DIMACS: -11942 -11943 11944 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 80}_2 ∧ -b^{12, 80}_1 ∧ -b^{12, 80}_0 ∧ true) c in CNF: c -b^{12, 80}_2 ∨ b^{12, 80}_1 ∨ b^{12, 80}_0 ∨ false c in DIMACS: -11942 11943 11944 0 c 3 does not represent an automaton state. c -(-b^{12, 80}_2 ∧ b^{12, 80}_1 ∧ b^{12, 80}_0 ∧ true) c in CNF: c b^{12, 80}_2 ∨ -b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ false c in DIMACS: 11942 -11943 -11944 0 c -3 does not represent an automaton state. c -( b^{12, 80}_2 ∧ b^{12, 80}_1 ∧ b^{12, 80}_0 ∧ true) c in CNF: c -b^{12, 80}_2 ∨ -b^{12, 80}_1 ∨ -b^{12, 80}_0 ∨ false c in DIMACS: -11942 -11943 -11944 0 c i = 81 c -2+1 --> -1 c ( b^{12, 81}_2 ∧ b^{12, 81}_1 ∧ -b^{12, 81}_0 ∧ p_972) -> ( b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ b^{12, 82}_0) c in CNF: c -b^{12, 81}_2 ∨ -b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ -p_972 ∨ b^{12, 82}_2 c -b^{12, 81}_2 ∨ -b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ -p_972 ∨ -b^{12, 82}_1 c -b^{12, 81}_2 ∨ -b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ -p_972 ∨ b^{12, 82}_0 c in DIMACS: -11945 -11946 11947 -972 11948 0 -11945 -11946 11947 -972 -11949 0 -11945 -11946 11947 -972 11950 0 c -1+1 --> 0 c ( b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ b^{12, 81}_0 ∧ p_972) -> (-b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ -b^{12, 82}_0) c in CNF: c -b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ -p_972 ∨ -b^{12, 82}_2 c -b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ -p_972 ∨ -b^{12, 82}_1 c -b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ -p_972 ∨ -b^{12, 82}_0 c in DIMACS: -11945 11946 -11947 -972 -11948 0 -11945 11946 -11947 -972 -11949 0 -11945 11946 -11947 -972 -11950 0 c 0+1 --> 1 c (-b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ -b^{12, 81}_0 ∧ p_972) -> (-b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ b^{12, 82}_0) c in CNF: c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ -p_972 ∨ -b^{12, 82}_2 c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ -p_972 ∨ -b^{12, 82}_1 c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ -p_972 ∨ b^{12, 82}_0 c in DIMACS: 11945 11946 11947 -972 -11948 0 11945 11946 11947 -972 -11949 0 11945 11946 11947 -972 11950 0 c 1+1 --> 2 c (-b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ b^{12, 81}_0 ∧ p_972) -> (-b^{12, 82}_2 ∧ b^{12, 82}_1 ∧ -b^{12, 82}_0) c in CNF: c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ -p_972 ∨ -b^{12, 82}_2 c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ -p_972 ∨ b^{12, 82}_1 c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ -p_972 ∨ -b^{12, 82}_0 c in DIMACS: 11945 11946 -11947 -972 -11948 0 11945 11946 -11947 -972 11949 0 11945 11946 -11947 -972 -11950 0 c 2+1 --> break c (-b^{12, 81}_2 ∧ b^{12, 81}_1 ∧ -b^{12, 81}_0 ∧ p_972) -> break c in CNF: c b^{12, 81}_2 ∨ -b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ -p_972 ∨ break c in DIMACS: 11945 -11946 11947 -972 1162 0 c 2-1 --> 1 c (-b^{12, 81}_2 ∧ b^{12, 81}_1 ∧ -b^{12, 81}_0 ∧ -p_972) -> (-b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ b^{12, 82}_0) c in CNF: c b^{12, 81}_2 ∨ -b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ p_972 ∨ -b^{12, 82}_2 c b^{12, 81}_2 ∨ -b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ p_972 ∨ -b^{12, 82}_1 c b^{12, 81}_2 ∨ -b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ p_972 ∨ b^{12, 82}_0 c in DIMACS: 11945 -11946 11947 972 -11948 0 11945 -11946 11947 972 -11949 0 11945 -11946 11947 972 11950 0 c 1-1 --> 0 c (-b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ b^{12, 81}_0 ∧ -p_972) -> (-b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ -b^{12, 82}_0) c in CNF: c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ p_972 ∨ -b^{12, 82}_2 c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ p_972 ∨ -b^{12, 82}_1 c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ p_972 ∨ -b^{12, 82}_0 c in DIMACS: 11945 11946 -11947 972 -11948 0 11945 11946 -11947 972 -11949 0 11945 11946 -11947 972 -11950 0 c 0-1 --> -1 c (-b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ -b^{12, 81}_0 ∧ -p_972) -> ( b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ b^{12, 82}_0) c in CNF: c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ p_972 ∨ b^{12, 82}_2 c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ p_972 ∨ -b^{12, 82}_1 c b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ p_972 ∨ b^{12, 82}_0 c in DIMACS: 11945 11946 11947 972 11948 0 11945 11946 11947 972 -11949 0 11945 11946 11947 972 11950 0 c -1-1 --> -2 c ( b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ b^{12, 81}_0 ∧ -p_972) -> ( b^{12, 82}_2 ∧ b^{12, 82}_1 ∧ -b^{12, 82}_0) c in CNF: c -b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ p_972 ∨ b^{12, 82}_2 c -b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ p_972 ∨ b^{12, 82}_1 c -b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ p_972 ∨ -b^{12, 82}_0 c in DIMACS: -11945 11946 -11947 972 11948 0 -11945 11946 -11947 972 11949 0 -11945 11946 -11947 972 -11950 0 c -2-1 --> break c ( b^{12, 81}_2 ∧ b^{12, 81}_1 ∧ -b^{12, 81}_0 ∧ -p_972) -> break c in CNF: c -b^{12, 81}_2 ∨ -b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ p_972 ∨ break c in DIMACS: -11945 -11946 11947 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 81}_2 ∧ -b^{12, 81}_1 ∧ -b^{12, 81}_0 ∧ true) c in CNF: c -b^{12, 81}_2 ∨ b^{12, 81}_1 ∨ b^{12, 81}_0 ∨ false c in DIMACS: -11945 11946 11947 0 c 3 does not represent an automaton state. c -(-b^{12, 81}_2 ∧ b^{12, 81}_1 ∧ b^{12, 81}_0 ∧ true) c in CNF: c b^{12, 81}_2 ∨ -b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ false c in DIMACS: 11945 -11946 -11947 0 c -3 does not represent an automaton state. c -( b^{12, 81}_2 ∧ b^{12, 81}_1 ∧ b^{12, 81}_0 ∧ true) c in CNF: c -b^{12, 81}_2 ∨ -b^{12, 81}_1 ∨ -b^{12, 81}_0 ∨ false c in DIMACS: -11945 -11946 -11947 0 c i = 82 c -2+1 --> -1 c ( b^{12, 82}_2 ∧ b^{12, 82}_1 ∧ -b^{12, 82}_0 ∧ p_984) -> ( b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ b^{12, 83}_0) c in CNF: c -b^{12, 82}_2 ∨ -b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ -p_984 ∨ b^{12, 83}_2 c -b^{12, 82}_2 ∨ -b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ -p_984 ∨ -b^{12, 83}_1 c -b^{12, 82}_2 ∨ -b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ -p_984 ∨ b^{12, 83}_0 c in DIMACS: -11948 -11949 11950 -984 11951 0 -11948 -11949 11950 -984 -11952 0 -11948 -11949 11950 -984 11953 0 c -1+1 --> 0 c ( b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ b^{12, 82}_0 ∧ p_984) -> (-b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ -b^{12, 83}_0) c in CNF: c -b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ -p_984 ∨ -b^{12, 83}_2 c -b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ -p_984 ∨ -b^{12, 83}_1 c -b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ -p_984 ∨ -b^{12, 83}_0 c in DIMACS: -11948 11949 -11950 -984 -11951 0 -11948 11949 -11950 -984 -11952 0 -11948 11949 -11950 -984 -11953 0 c 0+1 --> 1 c (-b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ -b^{12, 82}_0 ∧ p_984) -> (-b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ b^{12, 83}_0) c in CNF: c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ -p_984 ∨ -b^{12, 83}_2 c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ -p_984 ∨ -b^{12, 83}_1 c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ -p_984 ∨ b^{12, 83}_0 c in DIMACS: 11948 11949 11950 -984 -11951 0 11948 11949 11950 -984 -11952 0 11948 11949 11950 -984 11953 0 c 1+1 --> 2 c (-b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ b^{12, 82}_0 ∧ p_984) -> (-b^{12, 83}_2 ∧ b^{12, 83}_1 ∧ -b^{12, 83}_0) c in CNF: c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ -p_984 ∨ -b^{12, 83}_2 c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ -p_984 ∨ b^{12, 83}_1 c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ -p_984 ∨ -b^{12, 83}_0 c in DIMACS: 11948 11949 -11950 -984 -11951 0 11948 11949 -11950 -984 11952 0 11948 11949 -11950 -984 -11953 0 c 2+1 --> break c (-b^{12, 82}_2 ∧ b^{12, 82}_1 ∧ -b^{12, 82}_0 ∧ p_984) -> break c in CNF: c b^{12, 82}_2 ∨ -b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ -p_984 ∨ break c in DIMACS: 11948 -11949 11950 -984 1162 0 c 2-1 --> 1 c (-b^{12, 82}_2 ∧ b^{12, 82}_1 ∧ -b^{12, 82}_0 ∧ -p_984) -> (-b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ b^{12, 83}_0) c in CNF: c b^{12, 82}_2 ∨ -b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ p_984 ∨ -b^{12, 83}_2 c b^{12, 82}_2 ∨ -b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ p_984 ∨ -b^{12, 83}_1 c b^{12, 82}_2 ∨ -b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ p_984 ∨ b^{12, 83}_0 c in DIMACS: 11948 -11949 11950 984 -11951 0 11948 -11949 11950 984 -11952 0 11948 -11949 11950 984 11953 0 c 1-1 --> 0 c (-b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ b^{12, 82}_0 ∧ -p_984) -> (-b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ -b^{12, 83}_0) c in CNF: c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ p_984 ∨ -b^{12, 83}_2 c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ p_984 ∨ -b^{12, 83}_1 c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ p_984 ∨ -b^{12, 83}_0 c in DIMACS: 11948 11949 -11950 984 -11951 0 11948 11949 -11950 984 -11952 0 11948 11949 -11950 984 -11953 0 c 0-1 --> -1 c (-b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ -b^{12, 82}_0 ∧ -p_984) -> ( b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ b^{12, 83}_0) c in CNF: c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ p_984 ∨ b^{12, 83}_2 c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ p_984 ∨ -b^{12, 83}_1 c b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ p_984 ∨ b^{12, 83}_0 c in DIMACS: 11948 11949 11950 984 11951 0 11948 11949 11950 984 -11952 0 11948 11949 11950 984 11953 0 c -1-1 --> -2 c ( b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ b^{12, 82}_0 ∧ -p_984) -> ( b^{12, 83}_2 ∧ b^{12, 83}_1 ∧ -b^{12, 83}_0) c in CNF: c -b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ p_984 ∨ b^{12, 83}_2 c -b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ p_984 ∨ b^{12, 83}_1 c -b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ p_984 ∨ -b^{12, 83}_0 c in DIMACS: -11948 11949 -11950 984 11951 0 -11948 11949 -11950 984 11952 0 -11948 11949 -11950 984 -11953 0 c -2-1 --> break c ( b^{12, 82}_2 ∧ b^{12, 82}_1 ∧ -b^{12, 82}_0 ∧ -p_984) -> break c in CNF: c -b^{12, 82}_2 ∨ -b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ p_984 ∨ break c in DIMACS: -11948 -11949 11950 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 82}_2 ∧ -b^{12, 82}_1 ∧ -b^{12, 82}_0 ∧ true) c in CNF: c -b^{12, 82}_2 ∨ b^{12, 82}_1 ∨ b^{12, 82}_0 ∨ false c in DIMACS: -11948 11949 11950 0 c 3 does not represent an automaton state. c -(-b^{12, 82}_2 ∧ b^{12, 82}_1 ∧ b^{12, 82}_0 ∧ true) c in CNF: c b^{12, 82}_2 ∨ -b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ false c in DIMACS: 11948 -11949 -11950 0 c -3 does not represent an automaton state. c -( b^{12, 82}_2 ∧ b^{12, 82}_1 ∧ b^{12, 82}_0 ∧ true) c in CNF: c -b^{12, 82}_2 ∨ -b^{12, 82}_1 ∨ -b^{12, 82}_0 ∨ false c in DIMACS: -11948 -11949 -11950 0 c i = 83 c -2+1 --> -1 c ( b^{12, 83}_2 ∧ b^{12, 83}_1 ∧ -b^{12, 83}_0 ∧ p_996) -> ( b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ b^{12, 84}_0) c in CNF: c -b^{12, 83}_2 ∨ -b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ -p_996 ∨ b^{12, 84}_2 c -b^{12, 83}_2 ∨ -b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ -p_996 ∨ -b^{12, 84}_1 c -b^{12, 83}_2 ∨ -b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ -p_996 ∨ b^{12, 84}_0 c in DIMACS: -11951 -11952 11953 -996 11954 0 -11951 -11952 11953 -996 -11955 0 -11951 -11952 11953 -996 11956 0 c -1+1 --> 0 c ( b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ b^{12, 83}_0 ∧ p_996) -> (-b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ -b^{12, 84}_0) c in CNF: c -b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ -p_996 ∨ -b^{12, 84}_2 c -b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ -p_996 ∨ -b^{12, 84}_1 c -b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ -p_996 ∨ -b^{12, 84}_0 c in DIMACS: -11951 11952 -11953 -996 -11954 0 -11951 11952 -11953 -996 -11955 0 -11951 11952 -11953 -996 -11956 0 c 0+1 --> 1 c (-b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ -b^{12, 83}_0 ∧ p_996) -> (-b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ b^{12, 84}_0) c in CNF: c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ -p_996 ∨ -b^{12, 84}_2 c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ -p_996 ∨ -b^{12, 84}_1 c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ -p_996 ∨ b^{12, 84}_0 c in DIMACS: 11951 11952 11953 -996 -11954 0 11951 11952 11953 -996 -11955 0 11951 11952 11953 -996 11956 0 c 1+1 --> 2 c (-b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ b^{12, 83}_0 ∧ p_996) -> (-b^{12, 84}_2 ∧ b^{12, 84}_1 ∧ -b^{12, 84}_0) c in CNF: c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ -p_996 ∨ -b^{12, 84}_2 c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ -p_996 ∨ b^{12, 84}_1 c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ -p_996 ∨ -b^{12, 84}_0 c in DIMACS: 11951 11952 -11953 -996 -11954 0 11951 11952 -11953 -996 11955 0 11951 11952 -11953 -996 -11956 0 c 2+1 --> break c (-b^{12, 83}_2 ∧ b^{12, 83}_1 ∧ -b^{12, 83}_0 ∧ p_996) -> break c in CNF: c b^{12, 83}_2 ∨ -b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ -p_996 ∨ break c in DIMACS: 11951 -11952 11953 -996 1162 0 c 2-1 --> 1 c (-b^{12, 83}_2 ∧ b^{12, 83}_1 ∧ -b^{12, 83}_0 ∧ -p_996) -> (-b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ b^{12, 84}_0) c in CNF: c b^{12, 83}_2 ∨ -b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ p_996 ∨ -b^{12, 84}_2 c b^{12, 83}_2 ∨ -b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ p_996 ∨ -b^{12, 84}_1 c b^{12, 83}_2 ∨ -b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ p_996 ∨ b^{12, 84}_0 c in DIMACS: 11951 -11952 11953 996 -11954 0 11951 -11952 11953 996 -11955 0 11951 -11952 11953 996 11956 0 c 1-1 --> 0 c (-b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ b^{12, 83}_0 ∧ -p_996) -> (-b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ -b^{12, 84}_0) c in CNF: c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ p_996 ∨ -b^{12, 84}_2 c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ p_996 ∨ -b^{12, 84}_1 c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ p_996 ∨ -b^{12, 84}_0 c in DIMACS: 11951 11952 -11953 996 -11954 0 11951 11952 -11953 996 -11955 0 11951 11952 -11953 996 -11956 0 c 0-1 --> -1 c (-b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ -b^{12, 83}_0 ∧ -p_996) -> ( b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ b^{12, 84}_0) c in CNF: c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ p_996 ∨ b^{12, 84}_2 c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ p_996 ∨ -b^{12, 84}_1 c b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ p_996 ∨ b^{12, 84}_0 c in DIMACS: 11951 11952 11953 996 11954 0 11951 11952 11953 996 -11955 0 11951 11952 11953 996 11956 0 c -1-1 --> -2 c ( b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ b^{12, 83}_0 ∧ -p_996) -> ( b^{12, 84}_2 ∧ b^{12, 84}_1 ∧ -b^{12, 84}_0) c in CNF: c -b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ p_996 ∨ b^{12, 84}_2 c -b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ p_996 ∨ b^{12, 84}_1 c -b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ p_996 ∨ -b^{12, 84}_0 c in DIMACS: -11951 11952 -11953 996 11954 0 -11951 11952 -11953 996 11955 0 -11951 11952 -11953 996 -11956 0 c -2-1 --> break c ( b^{12, 83}_2 ∧ b^{12, 83}_1 ∧ -b^{12, 83}_0 ∧ -p_996) -> break c in CNF: c -b^{12, 83}_2 ∨ -b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ p_996 ∨ break c in DIMACS: -11951 -11952 11953 996 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 83}_2 ∧ -b^{12, 83}_1 ∧ -b^{12, 83}_0 ∧ true) c in CNF: c -b^{12, 83}_2 ∨ b^{12, 83}_1 ∨ b^{12, 83}_0 ∨ false c in DIMACS: -11951 11952 11953 0 c 3 does not represent an automaton state. c -(-b^{12, 83}_2 ∧ b^{12, 83}_1 ∧ b^{12, 83}_0 ∧ true) c in CNF: c b^{12, 83}_2 ∨ -b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ false c in DIMACS: 11951 -11952 -11953 0 c -3 does not represent an automaton state. c -( b^{12, 83}_2 ∧ b^{12, 83}_1 ∧ b^{12, 83}_0 ∧ true) c in CNF: c -b^{12, 83}_2 ∨ -b^{12, 83}_1 ∨ -b^{12, 83}_0 ∨ false c in DIMACS: -11951 -11952 -11953 0 c i = 84 c -2+1 --> -1 c ( b^{12, 84}_2 ∧ b^{12, 84}_1 ∧ -b^{12, 84}_0 ∧ p_1008) -> ( b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ b^{12, 85}_0) c in CNF: c -b^{12, 84}_2 ∨ -b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ -p_1008 ∨ b^{12, 85}_2 c -b^{12, 84}_2 ∨ -b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ -p_1008 ∨ -b^{12, 85}_1 c -b^{12, 84}_2 ∨ -b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ -p_1008 ∨ b^{12, 85}_0 c in DIMACS: -11954 -11955 11956 -1008 11957 0 -11954 -11955 11956 -1008 -11958 0 -11954 -11955 11956 -1008 11959 0 c -1+1 --> 0 c ( b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ b^{12, 84}_0 ∧ p_1008) -> (-b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ -b^{12, 85}_0) c in CNF: c -b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ -p_1008 ∨ -b^{12, 85}_2 c -b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ -p_1008 ∨ -b^{12, 85}_1 c -b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ -p_1008 ∨ -b^{12, 85}_0 c in DIMACS: -11954 11955 -11956 -1008 -11957 0 -11954 11955 -11956 -1008 -11958 0 -11954 11955 -11956 -1008 -11959 0 c 0+1 --> 1 c (-b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ -b^{12, 84}_0 ∧ p_1008) -> (-b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ b^{12, 85}_0) c in CNF: c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ -p_1008 ∨ -b^{12, 85}_2 c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ -p_1008 ∨ -b^{12, 85}_1 c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ -p_1008 ∨ b^{12, 85}_0 c in DIMACS: 11954 11955 11956 -1008 -11957 0 11954 11955 11956 -1008 -11958 0 11954 11955 11956 -1008 11959 0 c 1+1 --> 2 c (-b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ b^{12, 84}_0 ∧ p_1008) -> (-b^{12, 85}_2 ∧ b^{12, 85}_1 ∧ -b^{12, 85}_0) c in CNF: c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ -p_1008 ∨ -b^{12, 85}_2 c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ -p_1008 ∨ b^{12, 85}_1 c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ -p_1008 ∨ -b^{12, 85}_0 c in DIMACS: 11954 11955 -11956 -1008 -11957 0 11954 11955 -11956 -1008 11958 0 11954 11955 -11956 -1008 -11959 0 c 2+1 --> break c (-b^{12, 84}_2 ∧ b^{12, 84}_1 ∧ -b^{12, 84}_0 ∧ p_1008) -> break c in CNF: c b^{12, 84}_2 ∨ -b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ -p_1008 ∨ break c in DIMACS: 11954 -11955 11956 -1008 1162 0 c 2-1 --> 1 c (-b^{12, 84}_2 ∧ b^{12, 84}_1 ∧ -b^{12, 84}_0 ∧ -p_1008) -> (-b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ b^{12, 85}_0) c in CNF: c b^{12, 84}_2 ∨ -b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ p_1008 ∨ -b^{12, 85}_2 c b^{12, 84}_2 ∨ -b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ p_1008 ∨ -b^{12, 85}_1 c b^{12, 84}_2 ∨ -b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ p_1008 ∨ b^{12, 85}_0 c in DIMACS: 11954 -11955 11956 1008 -11957 0 11954 -11955 11956 1008 -11958 0 11954 -11955 11956 1008 11959 0 c 1-1 --> 0 c (-b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ b^{12, 84}_0 ∧ -p_1008) -> (-b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ -b^{12, 85}_0) c in CNF: c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ p_1008 ∨ -b^{12, 85}_2 c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ p_1008 ∨ -b^{12, 85}_1 c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ p_1008 ∨ -b^{12, 85}_0 c in DIMACS: 11954 11955 -11956 1008 -11957 0 11954 11955 -11956 1008 -11958 0 11954 11955 -11956 1008 -11959 0 c 0-1 --> -1 c (-b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ -b^{12, 84}_0 ∧ -p_1008) -> ( b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ b^{12, 85}_0) c in CNF: c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ p_1008 ∨ b^{12, 85}_2 c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ p_1008 ∨ -b^{12, 85}_1 c b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ p_1008 ∨ b^{12, 85}_0 c in DIMACS: 11954 11955 11956 1008 11957 0 11954 11955 11956 1008 -11958 0 11954 11955 11956 1008 11959 0 c -1-1 --> -2 c ( b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ b^{12, 84}_0 ∧ -p_1008) -> ( b^{12, 85}_2 ∧ b^{12, 85}_1 ∧ -b^{12, 85}_0) c in CNF: c -b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ p_1008 ∨ b^{12, 85}_2 c -b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ p_1008 ∨ b^{12, 85}_1 c -b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ p_1008 ∨ -b^{12, 85}_0 c in DIMACS: -11954 11955 -11956 1008 11957 0 -11954 11955 -11956 1008 11958 0 -11954 11955 -11956 1008 -11959 0 c -2-1 --> break c ( b^{12, 84}_2 ∧ b^{12, 84}_1 ∧ -b^{12, 84}_0 ∧ -p_1008) -> break c in CNF: c -b^{12, 84}_2 ∨ -b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ p_1008 ∨ break c in DIMACS: -11954 -11955 11956 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 84}_2 ∧ -b^{12, 84}_1 ∧ -b^{12, 84}_0 ∧ true) c in CNF: c -b^{12, 84}_2 ∨ b^{12, 84}_1 ∨ b^{12, 84}_0 ∨ false c in DIMACS: -11954 11955 11956 0 c 3 does not represent an automaton state. c -(-b^{12, 84}_2 ∧ b^{12, 84}_1 ∧ b^{12, 84}_0 ∧ true) c in CNF: c b^{12, 84}_2 ∨ -b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ false c in DIMACS: 11954 -11955 -11956 0 c -3 does not represent an automaton state. c -( b^{12, 84}_2 ∧ b^{12, 84}_1 ∧ b^{12, 84}_0 ∧ true) c in CNF: c -b^{12, 84}_2 ∨ -b^{12, 84}_1 ∨ -b^{12, 84}_0 ∨ false c in DIMACS: -11954 -11955 -11956 0 c i = 85 c -2+1 --> -1 c ( b^{12, 85}_2 ∧ b^{12, 85}_1 ∧ -b^{12, 85}_0 ∧ p_1020) -> ( b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ b^{12, 86}_0) c in CNF: c -b^{12, 85}_2 ∨ -b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ -p_1020 ∨ b^{12, 86}_2 c -b^{12, 85}_2 ∨ -b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ -p_1020 ∨ -b^{12, 86}_1 c -b^{12, 85}_2 ∨ -b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ -p_1020 ∨ b^{12, 86}_0 c in DIMACS: -11957 -11958 11959 -1020 11960 0 -11957 -11958 11959 -1020 -11961 0 -11957 -11958 11959 -1020 11962 0 c -1+1 --> 0 c ( b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ b^{12, 85}_0 ∧ p_1020) -> (-b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ -b^{12, 86}_0) c in CNF: c -b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ -p_1020 ∨ -b^{12, 86}_2 c -b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ -p_1020 ∨ -b^{12, 86}_1 c -b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ -p_1020 ∨ -b^{12, 86}_0 c in DIMACS: -11957 11958 -11959 -1020 -11960 0 -11957 11958 -11959 -1020 -11961 0 -11957 11958 -11959 -1020 -11962 0 c 0+1 --> 1 c (-b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ -b^{12, 85}_0 ∧ p_1020) -> (-b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ b^{12, 86}_0) c in CNF: c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ -p_1020 ∨ -b^{12, 86}_2 c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ -p_1020 ∨ -b^{12, 86}_1 c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ -p_1020 ∨ b^{12, 86}_0 c in DIMACS: 11957 11958 11959 -1020 -11960 0 11957 11958 11959 -1020 -11961 0 11957 11958 11959 -1020 11962 0 c 1+1 --> 2 c (-b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ b^{12, 85}_0 ∧ p_1020) -> (-b^{12, 86}_2 ∧ b^{12, 86}_1 ∧ -b^{12, 86}_0) c in CNF: c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ -p_1020 ∨ -b^{12, 86}_2 c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ -p_1020 ∨ b^{12, 86}_1 c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ -p_1020 ∨ -b^{12, 86}_0 c in DIMACS: 11957 11958 -11959 -1020 -11960 0 11957 11958 -11959 -1020 11961 0 11957 11958 -11959 -1020 -11962 0 c 2+1 --> break c (-b^{12, 85}_2 ∧ b^{12, 85}_1 ∧ -b^{12, 85}_0 ∧ p_1020) -> break c in CNF: c b^{12, 85}_2 ∨ -b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ -p_1020 ∨ break c in DIMACS: 11957 -11958 11959 -1020 1162 0 c 2-1 --> 1 c (-b^{12, 85}_2 ∧ b^{12, 85}_1 ∧ -b^{12, 85}_0 ∧ -p_1020) -> (-b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ b^{12, 86}_0) c in CNF: c b^{12, 85}_2 ∨ -b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ p_1020 ∨ -b^{12, 86}_2 c b^{12, 85}_2 ∨ -b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ p_1020 ∨ -b^{12, 86}_1 c b^{12, 85}_2 ∨ -b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ p_1020 ∨ b^{12, 86}_0 c in DIMACS: 11957 -11958 11959 1020 -11960 0 11957 -11958 11959 1020 -11961 0 11957 -11958 11959 1020 11962 0 c 1-1 --> 0 c (-b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ b^{12, 85}_0 ∧ -p_1020) -> (-b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ -b^{12, 86}_0) c in CNF: c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ p_1020 ∨ -b^{12, 86}_2 c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ p_1020 ∨ -b^{12, 86}_1 c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ p_1020 ∨ -b^{12, 86}_0 c in DIMACS: 11957 11958 -11959 1020 -11960 0 11957 11958 -11959 1020 -11961 0 11957 11958 -11959 1020 -11962 0 c 0-1 --> -1 c (-b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ -b^{12, 85}_0 ∧ -p_1020) -> ( b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ b^{12, 86}_0) c in CNF: c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ p_1020 ∨ b^{12, 86}_2 c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ p_1020 ∨ -b^{12, 86}_1 c b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ p_1020 ∨ b^{12, 86}_0 c in DIMACS: 11957 11958 11959 1020 11960 0 11957 11958 11959 1020 -11961 0 11957 11958 11959 1020 11962 0 c -1-1 --> -2 c ( b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ b^{12, 85}_0 ∧ -p_1020) -> ( b^{12, 86}_2 ∧ b^{12, 86}_1 ∧ -b^{12, 86}_0) c in CNF: c -b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ p_1020 ∨ b^{12, 86}_2 c -b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ p_1020 ∨ b^{12, 86}_1 c -b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ p_1020 ∨ -b^{12, 86}_0 c in DIMACS: -11957 11958 -11959 1020 11960 0 -11957 11958 -11959 1020 11961 0 -11957 11958 -11959 1020 -11962 0 c -2-1 --> break c ( b^{12, 85}_2 ∧ b^{12, 85}_1 ∧ -b^{12, 85}_0 ∧ -p_1020) -> break c in CNF: c -b^{12, 85}_2 ∨ -b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ p_1020 ∨ break c in DIMACS: -11957 -11958 11959 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 85}_2 ∧ -b^{12, 85}_1 ∧ -b^{12, 85}_0 ∧ true) c in CNF: c -b^{12, 85}_2 ∨ b^{12, 85}_1 ∨ b^{12, 85}_0 ∨ false c in DIMACS: -11957 11958 11959 0 c 3 does not represent an automaton state. c -(-b^{12, 85}_2 ∧ b^{12, 85}_1 ∧ b^{12, 85}_0 ∧ true) c in CNF: c b^{12, 85}_2 ∨ -b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ false c in DIMACS: 11957 -11958 -11959 0 c -3 does not represent an automaton state. c -( b^{12, 85}_2 ∧ b^{12, 85}_1 ∧ b^{12, 85}_0 ∧ true) c in CNF: c -b^{12, 85}_2 ∨ -b^{12, 85}_1 ∨ -b^{12, 85}_0 ∨ false c in DIMACS: -11957 -11958 -11959 0 c i = 86 c -2+1 --> -1 c ( b^{12, 86}_2 ∧ b^{12, 86}_1 ∧ -b^{12, 86}_0 ∧ p_1032) -> ( b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ b^{12, 87}_0) c in CNF: c -b^{12, 86}_2 ∨ -b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ -p_1032 ∨ b^{12, 87}_2 c -b^{12, 86}_2 ∨ -b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ -p_1032 ∨ -b^{12, 87}_1 c -b^{12, 86}_2 ∨ -b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ -p_1032 ∨ b^{12, 87}_0 c in DIMACS: -11960 -11961 11962 -1032 11963 0 -11960 -11961 11962 -1032 -11964 0 -11960 -11961 11962 -1032 11965 0 c -1+1 --> 0 c ( b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ b^{12, 86}_0 ∧ p_1032) -> (-b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ -b^{12, 87}_0) c in CNF: c -b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ -p_1032 ∨ -b^{12, 87}_2 c -b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ -p_1032 ∨ -b^{12, 87}_1 c -b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ -p_1032 ∨ -b^{12, 87}_0 c in DIMACS: -11960 11961 -11962 -1032 -11963 0 -11960 11961 -11962 -1032 -11964 0 -11960 11961 -11962 -1032 -11965 0 c 0+1 --> 1 c (-b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ -b^{12, 86}_0 ∧ p_1032) -> (-b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ b^{12, 87}_0) c in CNF: c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ -p_1032 ∨ -b^{12, 87}_2 c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ -p_1032 ∨ -b^{12, 87}_1 c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ -p_1032 ∨ b^{12, 87}_0 c in DIMACS: 11960 11961 11962 -1032 -11963 0 11960 11961 11962 -1032 -11964 0 11960 11961 11962 -1032 11965 0 c 1+1 --> 2 c (-b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ b^{12, 86}_0 ∧ p_1032) -> (-b^{12, 87}_2 ∧ b^{12, 87}_1 ∧ -b^{12, 87}_0) c in CNF: c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ -p_1032 ∨ -b^{12, 87}_2 c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ -p_1032 ∨ b^{12, 87}_1 c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ -p_1032 ∨ -b^{12, 87}_0 c in DIMACS: 11960 11961 -11962 -1032 -11963 0 11960 11961 -11962 -1032 11964 0 11960 11961 -11962 -1032 -11965 0 c 2+1 --> break c (-b^{12, 86}_2 ∧ b^{12, 86}_1 ∧ -b^{12, 86}_0 ∧ p_1032) -> break c in CNF: c b^{12, 86}_2 ∨ -b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ -p_1032 ∨ break c in DIMACS: 11960 -11961 11962 -1032 1162 0 c 2-1 --> 1 c (-b^{12, 86}_2 ∧ b^{12, 86}_1 ∧ -b^{12, 86}_0 ∧ -p_1032) -> (-b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ b^{12, 87}_0) c in CNF: c b^{12, 86}_2 ∨ -b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ p_1032 ∨ -b^{12, 87}_2 c b^{12, 86}_2 ∨ -b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ p_1032 ∨ -b^{12, 87}_1 c b^{12, 86}_2 ∨ -b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ p_1032 ∨ b^{12, 87}_0 c in DIMACS: 11960 -11961 11962 1032 -11963 0 11960 -11961 11962 1032 -11964 0 11960 -11961 11962 1032 11965 0 c 1-1 --> 0 c (-b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ b^{12, 86}_0 ∧ -p_1032) -> (-b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ -b^{12, 87}_0) c in CNF: c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ p_1032 ∨ -b^{12, 87}_2 c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ p_1032 ∨ -b^{12, 87}_1 c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ p_1032 ∨ -b^{12, 87}_0 c in DIMACS: 11960 11961 -11962 1032 -11963 0 11960 11961 -11962 1032 -11964 0 11960 11961 -11962 1032 -11965 0 c 0-1 --> -1 c (-b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ -b^{12, 86}_0 ∧ -p_1032) -> ( b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ b^{12, 87}_0) c in CNF: c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ p_1032 ∨ b^{12, 87}_2 c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ p_1032 ∨ -b^{12, 87}_1 c b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ p_1032 ∨ b^{12, 87}_0 c in DIMACS: 11960 11961 11962 1032 11963 0 11960 11961 11962 1032 -11964 0 11960 11961 11962 1032 11965 0 c -1-1 --> -2 c ( b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ b^{12, 86}_0 ∧ -p_1032) -> ( b^{12, 87}_2 ∧ b^{12, 87}_1 ∧ -b^{12, 87}_0) c in CNF: c -b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ p_1032 ∨ b^{12, 87}_2 c -b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ p_1032 ∨ b^{12, 87}_1 c -b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ p_1032 ∨ -b^{12, 87}_0 c in DIMACS: -11960 11961 -11962 1032 11963 0 -11960 11961 -11962 1032 11964 0 -11960 11961 -11962 1032 -11965 0 c -2-1 --> break c ( b^{12, 86}_2 ∧ b^{12, 86}_1 ∧ -b^{12, 86}_0 ∧ -p_1032) -> break c in CNF: c -b^{12, 86}_2 ∨ -b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ p_1032 ∨ break c in DIMACS: -11960 -11961 11962 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 86}_2 ∧ -b^{12, 86}_1 ∧ -b^{12, 86}_0 ∧ true) c in CNF: c -b^{12, 86}_2 ∨ b^{12, 86}_1 ∨ b^{12, 86}_0 ∨ false c in DIMACS: -11960 11961 11962 0 c 3 does not represent an automaton state. c -(-b^{12, 86}_2 ∧ b^{12, 86}_1 ∧ b^{12, 86}_0 ∧ true) c in CNF: c b^{12, 86}_2 ∨ -b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ false c in DIMACS: 11960 -11961 -11962 0 c -3 does not represent an automaton state. c -( b^{12, 86}_2 ∧ b^{12, 86}_1 ∧ b^{12, 86}_0 ∧ true) c in CNF: c -b^{12, 86}_2 ∨ -b^{12, 86}_1 ∨ -b^{12, 86}_0 ∨ false c in DIMACS: -11960 -11961 -11962 0 c i = 87 c -2+1 --> -1 c ( b^{12, 87}_2 ∧ b^{12, 87}_1 ∧ -b^{12, 87}_0 ∧ p_1044) -> ( b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ b^{12, 88}_0) c in CNF: c -b^{12, 87}_2 ∨ -b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ -p_1044 ∨ b^{12, 88}_2 c -b^{12, 87}_2 ∨ -b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ -p_1044 ∨ -b^{12, 88}_1 c -b^{12, 87}_2 ∨ -b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ -p_1044 ∨ b^{12, 88}_0 c in DIMACS: -11963 -11964 11965 -1044 11966 0 -11963 -11964 11965 -1044 -11967 0 -11963 -11964 11965 -1044 11968 0 c -1+1 --> 0 c ( b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ b^{12, 87}_0 ∧ p_1044) -> (-b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ -b^{12, 88}_0) c in CNF: c -b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ -p_1044 ∨ -b^{12, 88}_2 c -b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ -p_1044 ∨ -b^{12, 88}_1 c -b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ -p_1044 ∨ -b^{12, 88}_0 c in DIMACS: -11963 11964 -11965 -1044 -11966 0 -11963 11964 -11965 -1044 -11967 0 -11963 11964 -11965 -1044 -11968 0 c 0+1 --> 1 c (-b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ -b^{12, 87}_0 ∧ p_1044) -> (-b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ b^{12, 88}_0) c in CNF: c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ -p_1044 ∨ -b^{12, 88}_2 c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ -p_1044 ∨ -b^{12, 88}_1 c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ -p_1044 ∨ b^{12, 88}_0 c in DIMACS: 11963 11964 11965 -1044 -11966 0 11963 11964 11965 -1044 -11967 0 11963 11964 11965 -1044 11968 0 c 1+1 --> 2 c (-b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ b^{12, 87}_0 ∧ p_1044) -> (-b^{12, 88}_2 ∧ b^{12, 88}_1 ∧ -b^{12, 88}_0) c in CNF: c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ -p_1044 ∨ -b^{12, 88}_2 c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ -p_1044 ∨ b^{12, 88}_1 c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ -p_1044 ∨ -b^{12, 88}_0 c in DIMACS: 11963 11964 -11965 -1044 -11966 0 11963 11964 -11965 -1044 11967 0 11963 11964 -11965 -1044 -11968 0 c 2+1 --> break c (-b^{12, 87}_2 ∧ b^{12, 87}_1 ∧ -b^{12, 87}_0 ∧ p_1044) -> break c in CNF: c b^{12, 87}_2 ∨ -b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ -p_1044 ∨ break c in DIMACS: 11963 -11964 11965 -1044 1162 0 c 2-1 --> 1 c (-b^{12, 87}_2 ∧ b^{12, 87}_1 ∧ -b^{12, 87}_0 ∧ -p_1044) -> (-b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ b^{12, 88}_0) c in CNF: c b^{12, 87}_2 ∨ -b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ p_1044 ∨ -b^{12, 88}_2 c b^{12, 87}_2 ∨ -b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ p_1044 ∨ -b^{12, 88}_1 c b^{12, 87}_2 ∨ -b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ p_1044 ∨ b^{12, 88}_0 c in DIMACS: 11963 -11964 11965 1044 -11966 0 11963 -11964 11965 1044 -11967 0 11963 -11964 11965 1044 11968 0 c 1-1 --> 0 c (-b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ b^{12, 87}_0 ∧ -p_1044) -> (-b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ -b^{12, 88}_0) c in CNF: c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ p_1044 ∨ -b^{12, 88}_2 c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ p_1044 ∨ -b^{12, 88}_1 c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ p_1044 ∨ -b^{12, 88}_0 c in DIMACS: 11963 11964 -11965 1044 -11966 0 11963 11964 -11965 1044 -11967 0 11963 11964 -11965 1044 -11968 0 c 0-1 --> -1 c (-b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ -b^{12, 87}_0 ∧ -p_1044) -> ( b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ b^{12, 88}_0) c in CNF: c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ p_1044 ∨ b^{12, 88}_2 c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ p_1044 ∨ -b^{12, 88}_1 c b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ p_1044 ∨ b^{12, 88}_0 c in DIMACS: 11963 11964 11965 1044 11966 0 11963 11964 11965 1044 -11967 0 11963 11964 11965 1044 11968 0 c -1-1 --> -2 c ( b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ b^{12, 87}_0 ∧ -p_1044) -> ( b^{12, 88}_2 ∧ b^{12, 88}_1 ∧ -b^{12, 88}_0) c in CNF: c -b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ p_1044 ∨ b^{12, 88}_2 c -b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ p_1044 ∨ b^{12, 88}_1 c -b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ p_1044 ∨ -b^{12, 88}_0 c in DIMACS: -11963 11964 -11965 1044 11966 0 -11963 11964 -11965 1044 11967 0 -11963 11964 -11965 1044 -11968 0 c -2-1 --> break c ( b^{12, 87}_2 ∧ b^{12, 87}_1 ∧ -b^{12, 87}_0 ∧ -p_1044) -> break c in CNF: c -b^{12, 87}_2 ∨ -b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ p_1044 ∨ break c in DIMACS: -11963 -11964 11965 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 87}_2 ∧ -b^{12, 87}_1 ∧ -b^{12, 87}_0 ∧ true) c in CNF: c -b^{12, 87}_2 ∨ b^{12, 87}_1 ∨ b^{12, 87}_0 ∨ false c in DIMACS: -11963 11964 11965 0 c 3 does not represent an automaton state. c -(-b^{12, 87}_2 ∧ b^{12, 87}_1 ∧ b^{12, 87}_0 ∧ true) c in CNF: c b^{12, 87}_2 ∨ -b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ false c in DIMACS: 11963 -11964 -11965 0 c -3 does not represent an automaton state. c -( b^{12, 87}_2 ∧ b^{12, 87}_1 ∧ b^{12, 87}_0 ∧ true) c in CNF: c -b^{12, 87}_2 ∨ -b^{12, 87}_1 ∨ -b^{12, 87}_0 ∨ false c in DIMACS: -11963 -11964 -11965 0 c i = 88 c -2+1 --> -1 c ( b^{12, 88}_2 ∧ b^{12, 88}_1 ∧ -b^{12, 88}_0 ∧ p_1056) -> ( b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ b^{12, 89}_0) c in CNF: c -b^{12, 88}_2 ∨ -b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ -p_1056 ∨ b^{12, 89}_2 c -b^{12, 88}_2 ∨ -b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ -p_1056 ∨ -b^{12, 89}_1 c -b^{12, 88}_2 ∨ -b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ -p_1056 ∨ b^{12, 89}_0 c in DIMACS: -11966 -11967 11968 -1056 11969 0 -11966 -11967 11968 -1056 -11970 0 -11966 -11967 11968 -1056 11971 0 c -1+1 --> 0 c ( b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ b^{12, 88}_0 ∧ p_1056) -> (-b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ -b^{12, 89}_0) c in CNF: c -b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ -p_1056 ∨ -b^{12, 89}_2 c -b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ -p_1056 ∨ -b^{12, 89}_1 c -b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ -p_1056 ∨ -b^{12, 89}_0 c in DIMACS: -11966 11967 -11968 -1056 -11969 0 -11966 11967 -11968 -1056 -11970 0 -11966 11967 -11968 -1056 -11971 0 c 0+1 --> 1 c (-b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ -b^{12, 88}_0 ∧ p_1056) -> (-b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ b^{12, 89}_0) c in CNF: c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ -p_1056 ∨ -b^{12, 89}_2 c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ -p_1056 ∨ -b^{12, 89}_1 c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ -p_1056 ∨ b^{12, 89}_0 c in DIMACS: 11966 11967 11968 -1056 -11969 0 11966 11967 11968 -1056 -11970 0 11966 11967 11968 -1056 11971 0 c 1+1 --> 2 c (-b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ b^{12, 88}_0 ∧ p_1056) -> (-b^{12, 89}_2 ∧ b^{12, 89}_1 ∧ -b^{12, 89}_0) c in CNF: c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ -p_1056 ∨ -b^{12, 89}_2 c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ -p_1056 ∨ b^{12, 89}_1 c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ -p_1056 ∨ -b^{12, 89}_0 c in DIMACS: 11966 11967 -11968 -1056 -11969 0 11966 11967 -11968 -1056 11970 0 11966 11967 -11968 -1056 -11971 0 c 2+1 --> break c (-b^{12, 88}_2 ∧ b^{12, 88}_1 ∧ -b^{12, 88}_0 ∧ p_1056) -> break c in CNF: c b^{12, 88}_2 ∨ -b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ -p_1056 ∨ break c in DIMACS: 11966 -11967 11968 -1056 1162 0 c 2-1 --> 1 c (-b^{12, 88}_2 ∧ b^{12, 88}_1 ∧ -b^{12, 88}_0 ∧ -p_1056) -> (-b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ b^{12, 89}_0) c in CNF: c b^{12, 88}_2 ∨ -b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ p_1056 ∨ -b^{12, 89}_2 c b^{12, 88}_2 ∨ -b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ p_1056 ∨ -b^{12, 89}_1 c b^{12, 88}_2 ∨ -b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ p_1056 ∨ b^{12, 89}_0 c in DIMACS: 11966 -11967 11968 1056 -11969 0 11966 -11967 11968 1056 -11970 0 11966 -11967 11968 1056 11971 0 c 1-1 --> 0 c (-b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ b^{12, 88}_0 ∧ -p_1056) -> (-b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ -b^{12, 89}_0) c in CNF: c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ p_1056 ∨ -b^{12, 89}_2 c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ p_1056 ∨ -b^{12, 89}_1 c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ p_1056 ∨ -b^{12, 89}_0 c in DIMACS: 11966 11967 -11968 1056 -11969 0 11966 11967 -11968 1056 -11970 0 11966 11967 -11968 1056 -11971 0 c 0-1 --> -1 c (-b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ -b^{12, 88}_0 ∧ -p_1056) -> ( b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ b^{12, 89}_0) c in CNF: c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ p_1056 ∨ b^{12, 89}_2 c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ p_1056 ∨ -b^{12, 89}_1 c b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ p_1056 ∨ b^{12, 89}_0 c in DIMACS: 11966 11967 11968 1056 11969 0 11966 11967 11968 1056 -11970 0 11966 11967 11968 1056 11971 0 c -1-1 --> -2 c ( b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ b^{12, 88}_0 ∧ -p_1056) -> ( b^{12, 89}_2 ∧ b^{12, 89}_1 ∧ -b^{12, 89}_0) c in CNF: c -b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ p_1056 ∨ b^{12, 89}_2 c -b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ p_1056 ∨ b^{12, 89}_1 c -b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ p_1056 ∨ -b^{12, 89}_0 c in DIMACS: -11966 11967 -11968 1056 11969 0 -11966 11967 -11968 1056 11970 0 -11966 11967 -11968 1056 -11971 0 c -2-1 --> break c ( b^{12, 88}_2 ∧ b^{12, 88}_1 ∧ -b^{12, 88}_0 ∧ -p_1056) -> break c in CNF: c -b^{12, 88}_2 ∨ -b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ p_1056 ∨ break c in DIMACS: -11966 -11967 11968 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 88}_2 ∧ -b^{12, 88}_1 ∧ -b^{12, 88}_0 ∧ true) c in CNF: c -b^{12, 88}_2 ∨ b^{12, 88}_1 ∨ b^{12, 88}_0 ∨ false c in DIMACS: -11966 11967 11968 0 c 3 does not represent an automaton state. c -(-b^{12, 88}_2 ∧ b^{12, 88}_1 ∧ b^{12, 88}_0 ∧ true) c in CNF: c b^{12, 88}_2 ∨ -b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ false c in DIMACS: 11966 -11967 -11968 0 c -3 does not represent an automaton state. c -( b^{12, 88}_2 ∧ b^{12, 88}_1 ∧ b^{12, 88}_0 ∧ true) c in CNF: c -b^{12, 88}_2 ∨ -b^{12, 88}_1 ∨ -b^{12, 88}_0 ∨ false c in DIMACS: -11966 -11967 -11968 0 c i = 89 c -2+1 --> -1 c ( b^{12, 89}_2 ∧ b^{12, 89}_1 ∧ -b^{12, 89}_0 ∧ p_1068) -> ( b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ b^{12, 90}_0) c in CNF: c -b^{12, 89}_2 ∨ -b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ -p_1068 ∨ b^{12, 90}_2 c -b^{12, 89}_2 ∨ -b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ -p_1068 ∨ -b^{12, 90}_1 c -b^{12, 89}_2 ∨ -b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ -p_1068 ∨ b^{12, 90}_0 c in DIMACS: -11969 -11970 11971 -1068 11972 0 -11969 -11970 11971 -1068 -11973 0 -11969 -11970 11971 -1068 11974 0 c -1+1 --> 0 c ( b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ b^{12, 89}_0 ∧ p_1068) -> (-b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ -b^{12, 90}_0) c in CNF: c -b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ -p_1068 ∨ -b^{12, 90}_2 c -b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ -p_1068 ∨ -b^{12, 90}_1 c -b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ -p_1068 ∨ -b^{12, 90}_0 c in DIMACS: -11969 11970 -11971 -1068 -11972 0 -11969 11970 -11971 -1068 -11973 0 -11969 11970 -11971 -1068 -11974 0 c 0+1 --> 1 c (-b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ -b^{12, 89}_0 ∧ p_1068) -> (-b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ b^{12, 90}_0) c in CNF: c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ -p_1068 ∨ -b^{12, 90}_2 c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ -p_1068 ∨ -b^{12, 90}_1 c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ -p_1068 ∨ b^{12, 90}_0 c in DIMACS: 11969 11970 11971 -1068 -11972 0 11969 11970 11971 -1068 -11973 0 11969 11970 11971 -1068 11974 0 c 1+1 --> 2 c (-b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ b^{12, 89}_0 ∧ p_1068) -> (-b^{12, 90}_2 ∧ b^{12, 90}_1 ∧ -b^{12, 90}_0) c in CNF: c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ -p_1068 ∨ -b^{12, 90}_2 c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ -p_1068 ∨ b^{12, 90}_1 c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ -p_1068 ∨ -b^{12, 90}_0 c in DIMACS: 11969 11970 -11971 -1068 -11972 0 11969 11970 -11971 -1068 11973 0 11969 11970 -11971 -1068 -11974 0 c 2+1 --> break c (-b^{12, 89}_2 ∧ b^{12, 89}_1 ∧ -b^{12, 89}_0 ∧ p_1068) -> break c in CNF: c b^{12, 89}_2 ∨ -b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ -p_1068 ∨ break c in DIMACS: 11969 -11970 11971 -1068 1162 0 c 2-1 --> 1 c (-b^{12, 89}_2 ∧ b^{12, 89}_1 ∧ -b^{12, 89}_0 ∧ -p_1068) -> (-b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ b^{12, 90}_0) c in CNF: c b^{12, 89}_2 ∨ -b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ p_1068 ∨ -b^{12, 90}_2 c b^{12, 89}_2 ∨ -b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ p_1068 ∨ -b^{12, 90}_1 c b^{12, 89}_2 ∨ -b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ p_1068 ∨ b^{12, 90}_0 c in DIMACS: 11969 -11970 11971 1068 -11972 0 11969 -11970 11971 1068 -11973 0 11969 -11970 11971 1068 11974 0 c 1-1 --> 0 c (-b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ b^{12, 89}_0 ∧ -p_1068) -> (-b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ -b^{12, 90}_0) c in CNF: c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ p_1068 ∨ -b^{12, 90}_2 c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ p_1068 ∨ -b^{12, 90}_1 c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ p_1068 ∨ -b^{12, 90}_0 c in DIMACS: 11969 11970 -11971 1068 -11972 0 11969 11970 -11971 1068 -11973 0 11969 11970 -11971 1068 -11974 0 c 0-1 --> -1 c (-b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ -b^{12, 89}_0 ∧ -p_1068) -> ( b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ b^{12, 90}_0) c in CNF: c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ p_1068 ∨ b^{12, 90}_2 c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ p_1068 ∨ -b^{12, 90}_1 c b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ p_1068 ∨ b^{12, 90}_0 c in DIMACS: 11969 11970 11971 1068 11972 0 11969 11970 11971 1068 -11973 0 11969 11970 11971 1068 11974 0 c -1-1 --> -2 c ( b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ b^{12, 89}_0 ∧ -p_1068) -> ( b^{12, 90}_2 ∧ b^{12, 90}_1 ∧ -b^{12, 90}_0) c in CNF: c -b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ p_1068 ∨ b^{12, 90}_2 c -b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ p_1068 ∨ b^{12, 90}_1 c -b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ p_1068 ∨ -b^{12, 90}_0 c in DIMACS: -11969 11970 -11971 1068 11972 0 -11969 11970 -11971 1068 11973 0 -11969 11970 -11971 1068 -11974 0 c -2-1 --> break c ( b^{12, 89}_2 ∧ b^{12, 89}_1 ∧ -b^{12, 89}_0 ∧ -p_1068) -> break c in CNF: c -b^{12, 89}_2 ∨ -b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ p_1068 ∨ break c in DIMACS: -11969 -11970 11971 1068 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 89}_2 ∧ -b^{12, 89}_1 ∧ -b^{12, 89}_0 ∧ true) c in CNF: c -b^{12, 89}_2 ∨ b^{12, 89}_1 ∨ b^{12, 89}_0 ∨ false c in DIMACS: -11969 11970 11971 0 c 3 does not represent an automaton state. c -(-b^{12, 89}_2 ∧ b^{12, 89}_1 ∧ b^{12, 89}_0 ∧ true) c in CNF: c b^{12, 89}_2 ∨ -b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ false c in DIMACS: 11969 -11970 -11971 0 c -3 does not represent an automaton state. c -( b^{12, 89}_2 ∧ b^{12, 89}_1 ∧ b^{12, 89}_0 ∧ true) c in CNF: c -b^{12, 89}_2 ∨ -b^{12, 89}_1 ∨ -b^{12, 89}_0 ∨ false c in DIMACS: -11969 -11970 -11971 0 c i = 90 c -2+1 --> -1 c ( b^{12, 90}_2 ∧ b^{12, 90}_1 ∧ -b^{12, 90}_0 ∧ p_1080) -> ( b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ b^{12, 91}_0) c in CNF: c -b^{12, 90}_2 ∨ -b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ -p_1080 ∨ b^{12, 91}_2 c -b^{12, 90}_2 ∨ -b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ -p_1080 ∨ -b^{12, 91}_1 c -b^{12, 90}_2 ∨ -b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ -p_1080 ∨ b^{12, 91}_0 c in DIMACS: -11972 -11973 11974 -1080 11975 0 -11972 -11973 11974 -1080 -11976 0 -11972 -11973 11974 -1080 11977 0 c -1+1 --> 0 c ( b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ b^{12, 90}_0 ∧ p_1080) -> (-b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ -b^{12, 91}_0) c in CNF: c -b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ -p_1080 ∨ -b^{12, 91}_2 c -b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ -p_1080 ∨ -b^{12, 91}_1 c -b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ -p_1080 ∨ -b^{12, 91}_0 c in DIMACS: -11972 11973 -11974 -1080 -11975 0 -11972 11973 -11974 -1080 -11976 0 -11972 11973 -11974 -1080 -11977 0 c 0+1 --> 1 c (-b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ -b^{12, 90}_0 ∧ p_1080) -> (-b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ b^{12, 91}_0) c in CNF: c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ -p_1080 ∨ -b^{12, 91}_2 c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ -p_1080 ∨ -b^{12, 91}_1 c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ -p_1080 ∨ b^{12, 91}_0 c in DIMACS: 11972 11973 11974 -1080 -11975 0 11972 11973 11974 -1080 -11976 0 11972 11973 11974 -1080 11977 0 c 1+1 --> 2 c (-b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ b^{12, 90}_0 ∧ p_1080) -> (-b^{12, 91}_2 ∧ b^{12, 91}_1 ∧ -b^{12, 91}_0) c in CNF: c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ -p_1080 ∨ -b^{12, 91}_2 c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ -p_1080 ∨ b^{12, 91}_1 c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ -p_1080 ∨ -b^{12, 91}_0 c in DIMACS: 11972 11973 -11974 -1080 -11975 0 11972 11973 -11974 -1080 11976 0 11972 11973 -11974 -1080 -11977 0 c 2+1 --> break c (-b^{12, 90}_2 ∧ b^{12, 90}_1 ∧ -b^{12, 90}_0 ∧ p_1080) -> break c in CNF: c b^{12, 90}_2 ∨ -b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ -p_1080 ∨ break c in DIMACS: 11972 -11973 11974 -1080 1162 0 c 2-1 --> 1 c (-b^{12, 90}_2 ∧ b^{12, 90}_1 ∧ -b^{12, 90}_0 ∧ -p_1080) -> (-b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ b^{12, 91}_0) c in CNF: c b^{12, 90}_2 ∨ -b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ p_1080 ∨ -b^{12, 91}_2 c b^{12, 90}_2 ∨ -b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ p_1080 ∨ -b^{12, 91}_1 c b^{12, 90}_2 ∨ -b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ p_1080 ∨ b^{12, 91}_0 c in DIMACS: 11972 -11973 11974 1080 -11975 0 11972 -11973 11974 1080 -11976 0 11972 -11973 11974 1080 11977 0 c 1-1 --> 0 c (-b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ b^{12, 90}_0 ∧ -p_1080) -> (-b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ -b^{12, 91}_0) c in CNF: c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ p_1080 ∨ -b^{12, 91}_2 c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ p_1080 ∨ -b^{12, 91}_1 c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ p_1080 ∨ -b^{12, 91}_0 c in DIMACS: 11972 11973 -11974 1080 -11975 0 11972 11973 -11974 1080 -11976 0 11972 11973 -11974 1080 -11977 0 c 0-1 --> -1 c (-b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ -b^{12, 90}_0 ∧ -p_1080) -> ( b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ b^{12, 91}_0) c in CNF: c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ p_1080 ∨ b^{12, 91}_2 c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ p_1080 ∨ -b^{12, 91}_1 c b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ p_1080 ∨ b^{12, 91}_0 c in DIMACS: 11972 11973 11974 1080 11975 0 11972 11973 11974 1080 -11976 0 11972 11973 11974 1080 11977 0 c -1-1 --> -2 c ( b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ b^{12, 90}_0 ∧ -p_1080) -> ( b^{12, 91}_2 ∧ b^{12, 91}_1 ∧ -b^{12, 91}_0) c in CNF: c -b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ p_1080 ∨ b^{12, 91}_2 c -b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ p_1080 ∨ b^{12, 91}_1 c -b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ p_1080 ∨ -b^{12, 91}_0 c in DIMACS: -11972 11973 -11974 1080 11975 0 -11972 11973 -11974 1080 11976 0 -11972 11973 -11974 1080 -11977 0 c -2-1 --> break c ( b^{12, 90}_2 ∧ b^{12, 90}_1 ∧ -b^{12, 90}_0 ∧ -p_1080) -> break c in CNF: c -b^{12, 90}_2 ∨ -b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ p_1080 ∨ break c in DIMACS: -11972 -11973 11974 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 90}_2 ∧ -b^{12, 90}_1 ∧ -b^{12, 90}_0 ∧ true) c in CNF: c -b^{12, 90}_2 ∨ b^{12, 90}_1 ∨ b^{12, 90}_0 ∨ false c in DIMACS: -11972 11973 11974 0 c 3 does not represent an automaton state. c -(-b^{12, 90}_2 ∧ b^{12, 90}_1 ∧ b^{12, 90}_0 ∧ true) c in CNF: c b^{12, 90}_2 ∨ -b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ false c in DIMACS: 11972 -11973 -11974 0 c -3 does not represent an automaton state. c -( b^{12, 90}_2 ∧ b^{12, 90}_1 ∧ b^{12, 90}_0 ∧ true) c in CNF: c -b^{12, 90}_2 ∨ -b^{12, 90}_1 ∨ -b^{12, 90}_0 ∨ false c in DIMACS: -11972 -11973 -11974 0 c i = 91 c -2+1 --> -1 c ( b^{12, 91}_2 ∧ b^{12, 91}_1 ∧ -b^{12, 91}_0 ∧ p_1092) -> ( b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ b^{12, 92}_0) c in CNF: c -b^{12, 91}_2 ∨ -b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ -p_1092 ∨ b^{12, 92}_2 c -b^{12, 91}_2 ∨ -b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ -p_1092 ∨ -b^{12, 92}_1 c -b^{12, 91}_2 ∨ -b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ -p_1092 ∨ b^{12, 92}_0 c in DIMACS: -11975 -11976 11977 -1092 11978 0 -11975 -11976 11977 -1092 -11979 0 -11975 -11976 11977 -1092 11980 0 c -1+1 --> 0 c ( b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ b^{12, 91}_0 ∧ p_1092) -> (-b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ -b^{12, 92}_0) c in CNF: c -b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ -p_1092 ∨ -b^{12, 92}_2 c -b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ -p_1092 ∨ -b^{12, 92}_1 c -b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ -p_1092 ∨ -b^{12, 92}_0 c in DIMACS: -11975 11976 -11977 -1092 -11978 0 -11975 11976 -11977 -1092 -11979 0 -11975 11976 -11977 -1092 -11980 0 c 0+1 --> 1 c (-b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ -b^{12, 91}_0 ∧ p_1092) -> (-b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ b^{12, 92}_0) c in CNF: c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ -p_1092 ∨ -b^{12, 92}_2 c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ -p_1092 ∨ -b^{12, 92}_1 c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ -p_1092 ∨ b^{12, 92}_0 c in DIMACS: 11975 11976 11977 -1092 -11978 0 11975 11976 11977 -1092 -11979 0 11975 11976 11977 -1092 11980 0 c 1+1 --> 2 c (-b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ b^{12, 91}_0 ∧ p_1092) -> (-b^{12, 92}_2 ∧ b^{12, 92}_1 ∧ -b^{12, 92}_0) c in CNF: c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ -p_1092 ∨ -b^{12, 92}_2 c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ -p_1092 ∨ b^{12, 92}_1 c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ -p_1092 ∨ -b^{12, 92}_0 c in DIMACS: 11975 11976 -11977 -1092 -11978 0 11975 11976 -11977 -1092 11979 0 11975 11976 -11977 -1092 -11980 0 c 2+1 --> break c (-b^{12, 91}_2 ∧ b^{12, 91}_1 ∧ -b^{12, 91}_0 ∧ p_1092) -> break c in CNF: c b^{12, 91}_2 ∨ -b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ -p_1092 ∨ break c in DIMACS: 11975 -11976 11977 -1092 1162 0 c 2-1 --> 1 c (-b^{12, 91}_2 ∧ b^{12, 91}_1 ∧ -b^{12, 91}_0 ∧ -p_1092) -> (-b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ b^{12, 92}_0) c in CNF: c b^{12, 91}_2 ∨ -b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ p_1092 ∨ -b^{12, 92}_2 c b^{12, 91}_2 ∨ -b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ p_1092 ∨ -b^{12, 92}_1 c b^{12, 91}_2 ∨ -b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ p_1092 ∨ b^{12, 92}_0 c in DIMACS: 11975 -11976 11977 1092 -11978 0 11975 -11976 11977 1092 -11979 0 11975 -11976 11977 1092 11980 0 c 1-1 --> 0 c (-b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ b^{12, 91}_0 ∧ -p_1092) -> (-b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ -b^{12, 92}_0) c in CNF: c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ p_1092 ∨ -b^{12, 92}_2 c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ p_1092 ∨ -b^{12, 92}_1 c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ p_1092 ∨ -b^{12, 92}_0 c in DIMACS: 11975 11976 -11977 1092 -11978 0 11975 11976 -11977 1092 -11979 0 11975 11976 -11977 1092 -11980 0 c 0-1 --> -1 c (-b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ -b^{12, 91}_0 ∧ -p_1092) -> ( b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ b^{12, 92}_0) c in CNF: c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ p_1092 ∨ b^{12, 92}_2 c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ p_1092 ∨ -b^{12, 92}_1 c b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ p_1092 ∨ b^{12, 92}_0 c in DIMACS: 11975 11976 11977 1092 11978 0 11975 11976 11977 1092 -11979 0 11975 11976 11977 1092 11980 0 c -1-1 --> -2 c ( b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ b^{12, 91}_0 ∧ -p_1092) -> ( b^{12, 92}_2 ∧ b^{12, 92}_1 ∧ -b^{12, 92}_0) c in CNF: c -b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ p_1092 ∨ b^{12, 92}_2 c -b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ p_1092 ∨ b^{12, 92}_1 c -b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ p_1092 ∨ -b^{12, 92}_0 c in DIMACS: -11975 11976 -11977 1092 11978 0 -11975 11976 -11977 1092 11979 0 -11975 11976 -11977 1092 -11980 0 c -2-1 --> break c ( b^{12, 91}_2 ∧ b^{12, 91}_1 ∧ -b^{12, 91}_0 ∧ -p_1092) -> break c in CNF: c -b^{12, 91}_2 ∨ -b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ p_1092 ∨ break c in DIMACS: -11975 -11976 11977 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 91}_2 ∧ -b^{12, 91}_1 ∧ -b^{12, 91}_0 ∧ true) c in CNF: c -b^{12, 91}_2 ∨ b^{12, 91}_1 ∨ b^{12, 91}_0 ∨ false c in DIMACS: -11975 11976 11977 0 c 3 does not represent an automaton state. c -(-b^{12, 91}_2 ∧ b^{12, 91}_1 ∧ b^{12, 91}_0 ∧ true) c in CNF: c b^{12, 91}_2 ∨ -b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ false c in DIMACS: 11975 -11976 -11977 0 c -3 does not represent an automaton state. c -( b^{12, 91}_2 ∧ b^{12, 91}_1 ∧ b^{12, 91}_0 ∧ true) c in CNF: c -b^{12, 91}_2 ∨ -b^{12, 91}_1 ∨ -b^{12, 91}_0 ∨ false c in DIMACS: -11975 -11976 -11977 0 c i = 92 c -2+1 --> -1 c ( b^{12, 92}_2 ∧ b^{12, 92}_1 ∧ -b^{12, 92}_0 ∧ p_1104) -> ( b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ b^{12, 93}_0) c in CNF: c -b^{12, 92}_2 ∨ -b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ -p_1104 ∨ b^{12, 93}_2 c -b^{12, 92}_2 ∨ -b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ -p_1104 ∨ -b^{12, 93}_1 c -b^{12, 92}_2 ∨ -b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ -p_1104 ∨ b^{12, 93}_0 c in DIMACS: -11978 -11979 11980 -1104 11981 0 -11978 -11979 11980 -1104 -11982 0 -11978 -11979 11980 -1104 11983 0 c -1+1 --> 0 c ( b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ b^{12, 92}_0 ∧ p_1104) -> (-b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ -b^{12, 93}_0) c in CNF: c -b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ -p_1104 ∨ -b^{12, 93}_2 c -b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ -p_1104 ∨ -b^{12, 93}_1 c -b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ -p_1104 ∨ -b^{12, 93}_0 c in DIMACS: -11978 11979 -11980 -1104 -11981 0 -11978 11979 -11980 -1104 -11982 0 -11978 11979 -11980 -1104 -11983 0 c 0+1 --> 1 c (-b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ -b^{12, 92}_0 ∧ p_1104) -> (-b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ b^{12, 93}_0) c in CNF: c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ -p_1104 ∨ -b^{12, 93}_2 c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ -p_1104 ∨ -b^{12, 93}_1 c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ -p_1104 ∨ b^{12, 93}_0 c in DIMACS: 11978 11979 11980 -1104 -11981 0 11978 11979 11980 -1104 -11982 0 11978 11979 11980 -1104 11983 0 c 1+1 --> 2 c (-b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ b^{12, 92}_0 ∧ p_1104) -> (-b^{12, 93}_2 ∧ b^{12, 93}_1 ∧ -b^{12, 93}_0) c in CNF: c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ -p_1104 ∨ -b^{12, 93}_2 c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ -p_1104 ∨ b^{12, 93}_1 c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ -p_1104 ∨ -b^{12, 93}_0 c in DIMACS: 11978 11979 -11980 -1104 -11981 0 11978 11979 -11980 -1104 11982 0 11978 11979 -11980 -1104 -11983 0 c 2+1 --> break c (-b^{12, 92}_2 ∧ b^{12, 92}_1 ∧ -b^{12, 92}_0 ∧ p_1104) -> break c in CNF: c b^{12, 92}_2 ∨ -b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ -p_1104 ∨ break c in DIMACS: 11978 -11979 11980 -1104 1162 0 c 2-1 --> 1 c (-b^{12, 92}_2 ∧ b^{12, 92}_1 ∧ -b^{12, 92}_0 ∧ -p_1104) -> (-b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ b^{12, 93}_0) c in CNF: c b^{12, 92}_2 ∨ -b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ p_1104 ∨ -b^{12, 93}_2 c b^{12, 92}_2 ∨ -b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ p_1104 ∨ -b^{12, 93}_1 c b^{12, 92}_2 ∨ -b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ p_1104 ∨ b^{12, 93}_0 c in DIMACS: 11978 -11979 11980 1104 -11981 0 11978 -11979 11980 1104 -11982 0 11978 -11979 11980 1104 11983 0 c 1-1 --> 0 c (-b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ b^{12, 92}_0 ∧ -p_1104) -> (-b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ -b^{12, 93}_0) c in CNF: c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ p_1104 ∨ -b^{12, 93}_2 c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ p_1104 ∨ -b^{12, 93}_1 c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ p_1104 ∨ -b^{12, 93}_0 c in DIMACS: 11978 11979 -11980 1104 -11981 0 11978 11979 -11980 1104 -11982 0 11978 11979 -11980 1104 -11983 0 c 0-1 --> -1 c (-b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ -b^{12, 92}_0 ∧ -p_1104) -> ( b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ b^{12, 93}_0) c in CNF: c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ p_1104 ∨ b^{12, 93}_2 c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ p_1104 ∨ -b^{12, 93}_1 c b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ p_1104 ∨ b^{12, 93}_0 c in DIMACS: 11978 11979 11980 1104 11981 0 11978 11979 11980 1104 -11982 0 11978 11979 11980 1104 11983 0 c -1-1 --> -2 c ( b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ b^{12, 92}_0 ∧ -p_1104) -> ( b^{12, 93}_2 ∧ b^{12, 93}_1 ∧ -b^{12, 93}_0) c in CNF: c -b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ p_1104 ∨ b^{12, 93}_2 c -b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ p_1104 ∨ b^{12, 93}_1 c -b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ p_1104 ∨ -b^{12, 93}_0 c in DIMACS: -11978 11979 -11980 1104 11981 0 -11978 11979 -11980 1104 11982 0 -11978 11979 -11980 1104 -11983 0 c -2-1 --> break c ( b^{12, 92}_2 ∧ b^{12, 92}_1 ∧ -b^{12, 92}_0 ∧ -p_1104) -> break c in CNF: c -b^{12, 92}_2 ∨ -b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ p_1104 ∨ break c in DIMACS: -11978 -11979 11980 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 92}_2 ∧ -b^{12, 92}_1 ∧ -b^{12, 92}_0 ∧ true) c in CNF: c -b^{12, 92}_2 ∨ b^{12, 92}_1 ∨ b^{12, 92}_0 ∨ false c in DIMACS: -11978 11979 11980 0 c 3 does not represent an automaton state. c -(-b^{12, 92}_2 ∧ b^{12, 92}_1 ∧ b^{12, 92}_0 ∧ true) c in CNF: c b^{12, 92}_2 ∨ -b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ false c in DIMACS: 11978 -11979 -11980 0 c -3 does not represent an automaton state. c -( b^{12, 92}_2 ∧ b^{12, 92}_1 ∧ b^{12, 92}_0 ∧ true) c in CNF: c -b^{12, 92}_2 ∨ -b^{12, 92}_1 ∨ -b^{12, 92}_0 ∨ false c in DIMACS: -11978 -11979 -11980 0 c i = 93 c -2+1 --> -1 c ( b^{12, 93}_2 ∧ b^{12, 93}_1 ∧ -b^{12, 93}_0 ∧ p_1116) -> ( b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ b^{12, 94}_0) c in CNF: c -b^{12, 93}_2 ∨ -b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ -p_1116 ∨ b^{12, 94}_2 c -b^{12, 93}_2 ∨ -b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ -p_1116 ∨ -b^{12, 94}_1 c -b^{12, 93}_2 ∨ -b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ -p_1116 ∨ b^{12, 94}_0 c in DIMACS: -11981 -11982 11983 -1116 11984 0 -11981 -11982 11983 -1116 -11985 0 -11981 -11982 11983 -1116 11986 0 c -1+1 --> 0 c ( b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ b^{12, 93}_0 ∧ p_1116) -> (-b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ -b^{12, 94}_0) c in CNF: c -b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ -p_1116 ∨ -b^{12, 94}_2 c -b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ -p_1116 ∨ -b^{12, 94}_1 c -b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ -p_1116 ∨ -b^{12, 94}_0 c in DIMACS: -11981 11982 -11983 -1116 -11984 0 -11981 11982 -11983 -1116 -11985 0 -11981 11982 -11983 -1116 -11986 0 c 0+1 --> 1 c (-b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ -b^{12, 93}_0 ∧ p_1116) -> (-b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ b^{12, 94}_0) c in CNF: c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ -p_1116 ∨ -b^{12, 94}_2 c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ -p_1116 ∨ -b^{12, 94}_1 c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ -p_1116 ∨ b^{12, 94}_0 c in DIMACS: 11981 11982 11983 -1116 -11984 0 11981 11982 11983 -1116 -11985 0 11981 11982 11983 -1116 11986 0 c 1+1 --> 2 c (-b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ b^{12, 93}_0 ∧ p_1116) -> (-b^{12, 94}_2 ∧ b^{12, 94}_1 ∧ -b^{12, 94}_0) c in CNF: c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ -p_1116 ∨ -b^{12, 94}_2 c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ -p_1116 ∨ b^{12, 94}_1 c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ -p_1116 ∨ -b^{12, 94}_0 c in DIMACS: 11981 11982 -11983 -1116 -11984 0 11981 11982 -11983 -1116 11985 0 11981 11982 -11983 -1116 -11986 0 c 2+1 --> break c (-b^{12, 93}_2 ∧ b^{12, 93}_1 ∧ -b^{12, 93}_0 ∧ p_1116) -> break c in CNF: c b^{12, 93}_2 ∨ -b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ -p_1116 ∨ break c in DIMACS: 11981 -11982 11983 -1116 1162 0 c 2-1 --> 1 c (-b^{12, 93}_2 ∧ b^{12, 93}_1 ∧ -b^{12, 93}_0 ∧ -p_1116) -> (-b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ b^{12, 94}_0) c in CNF: c b^{12, 93}_2 ∨ -b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ p_1116 ∨ -b^{12, 94}_2 c b^{12, 93}_2 ∨ -b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ p_1116 ∨ -b^{12, 94}_1 c b^{12, 93}_2 ∨ -b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ p_1116 ∨ b^{12, 94}_0 c in DIMACS: 11981 -11982 11983 1116 -11984 0 11981 -11982 11983 1116 -11985 0 11981 -11982 11983 1116 11986 0 c 1-1 --> 0 c (-b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ b^{12, 93}_0 ∧ -p_1116) -> (-b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ -b^{12, 94}_0) c in CNF: c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ p_1116 ∨ -b^{12, 94}_2 c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ p_1116 ∨ -b^{12, 94}_1 c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ p_1116 ∨ -b^{12, 94}_0 c in DIMACS: 11981 11982 -11983 1116 -11984 0 11981 11982 -11983 1116 -11985 0 11981 11982 -11983 1116 -11986 0 c 0-1 --> -1 c (-b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ -b^{12, 93}_0 ∧ -p_1116) -> ( b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ b^{12, 94}_0) c in CNF: c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ p_1116 ∨ b^{12, 94}_2 c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ p_1116 ∨ -b^{12, 94}_1 c b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ p_1116 ∨ b^{12, 94}_0 c in DIMACS: 11981 11982 11983 1116 11984 0 11981 11982 11983 1116 -11985 0 11981 11982 11983 1116 11986 0 c -1-1 --> -2 c ( b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ b^{12, 93}_0 ∧ -p_1116) -> ( b^{12, 94}_2 ∧ b^{12, 94}_1 ∧ -b^{12, 94}_0) c in CNF: c -b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ p_1116 ∨ b^{12, 94}_2 c -b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ p_1116 ∨ b^{12, 94}_1 c -b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ p_1116 ∨ -b^{12, 94}_0 c in DIMACS: -11981 11982 -11983 1116 11984 0 -11981 11982 -11983 1116 11985 0 -11981 11982 -11983 1116 -11986 0 c -2-1 --> break c ( b^{12, 93}_2 ∧ b^{12, 93}_1 ∧ -b^{12, 93}_0 ∧ -p_1116) -> break c in CNF: c -b^{12, 93}_2 ∨ -b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ p_1116 ∨ break c in DIMACS: -11981 -11982 11983 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 93}_2 ∧ -b^{12, 93}_1 ∧ -b^{12, 93}_0 ∧ true) c in CNF: c -b^{12, 93}_2 ∨ b^{12, 93}_1 ∨ b^{12, 93}_0 ∨ false c in DIMACS: -11981 11982 11983 0 c 3 does not represent an automaton state. c -(-b^{12, 93}_2 ∧ b^{12, 93}_1 ∧ b^{12, 93}_0 ∧ true) c in CNF: c b^{12, 93}_2 ∨ -b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ false c in DIMACS: 11981 -11982 -11983 0 c -3 does not represent an automaton state. c -( b^{12, 93}_2 ∧ b^{12, 93}_1 ∧ b^{12, 93}_0 ∧ true) c in CNF: c -b^{12, 93}_2 ∨ -b^{12, 93}_1 ∨ -b^{12, 93}_0 ∨ false c in DIMACS: -11981 -11982 -11983 0 c i = 94 c -2+1 --> -1 c ( b^{12, 94}_2 ∧ b^{12, 94}_1 ∧ -b^{12, 94}_0 ∧ p_1128) -> ( b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ b^{12, 95}_0) c in CNF: c -b^{12, 94}_2 ∨ -b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ -p_1128 ∨ b^{12, 95}_2 c -b^{12, 94}_2 ∨ -b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ -p_1128 ∨ -b^{12, 95}_1 c -b^{12, 94}_2 ∨ -b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ -p_1128 ∨ b^{12, 95}_0 c in DIMACS: -11984 -11985 11986 -1128 11987 0 -11984 -11985 11986 -1128 -11988 0 -11984 -11985 11986 -1128 11989 0 c -1+1 --> 0 c ( b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ b^{12, 94}_0 ∧ p_1128) -> (-b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ -b^{12, 95}_0) c in CNF: c -b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ -p_1128 ∨ -b^{12, 95}_2 c -b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ -p_1128 ∨ -b^{12, 95}_1 c -b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ -p_1128 ∨ -b^{12, 95}_0 c in DIMACS: -11984 11985 -11986 -1128 -11987 0 -11984 11985 -11986 -1128 -11988 0 -11984 11985 -11986 -1128 -11989 0 c 0+1 --> 1 c (-b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ -b^{12, 94}_0 ∧ p_1128) -> (-b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ b^{12, 95}_0) c in CNF: c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ -p_1128 ∨ -b^{12, 95}_2 c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ -p_1128 ∨ -b^{12, 95}_1 c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ -p_1128 ∨ b^{12, 95}_0 c in DIMACS: 11984 11985 11986 -1128 -11987 0 11984 11985 11986 -1128 -11988 0 11984 11985 11986 -1128 11989 0 c 1+1 --> 2 c (-b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ b^{12, 94}_0 ∧ p_1128) -> (-b^{12, 95}_2 ∧ b^{12, 95}_1 ∧ -b^{12, 95}_0) c in CNF: c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ -p_1128 ∨ -b^{12, 95}_2 c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ -p_1128 ∨ b^{12, 95}_1 c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ -p_1128 ∨ -b^{12, 95}_0 c in DIMACS: 11984 11985 -11986 -1128 -11987 0 11984 11985 -11986 -1128 11988 0 11984 11985 -11986 -1128 -11989 0 c 2+1 --> break c (-b^{12, 94}_2 ∧ b^{12, 94}_1 ∧ -b^{12, 94}_0 ∧ p_1128) -> break c in CNF: c b^{12, 94}_2 ∨ -b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ -p_1128 ∨ break c in DIMACS: 11984 -11985 11986 -1128 1162 0 c 2-1 --> 1 c (-b^{12, 94}_2 ∧ b^{12, 94}_1 ∧ -b^{12, 94}_0 ∧ -p_1128) -> (-b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ b^{12, 95}_0) c in CNF: c b^{12, 94}_2 ∨ -b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ p_1128 ∨ -b^{12, 95}_2 c b^{12, 94}_2 ∨ -b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ p_1128 ∨ -b^{12, 95}_1 c b^{12, 94}_2 ∨ -b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ p_1128 ∨ b^{12, 95}_0 c in DIMACS: 11984 -11985 11986 1128 -11987 0 11984 -11985 11986 1128 -11988 0 11984 -11985 11986 1128 11989 0 c 1-1 --> 0 c (-b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ b^{12, 94}_0 ∧ -p_1128) -> (-b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ -b^{12, 95}_0) c in CNF: c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ p_1128 ∨ -b^{12, 95}_2 c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ p_1128 ∨ -b^{12, 95}_1 c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ p_1128 ∨ -b^{12, 95}_0 c in DIMACS: 11984 11985 -11986 1128 -11987 0 11984 11985 -11986 1128 -11988 0 11984 11985 -11986 1128 -11989 0 c 0-1 --> -1 c (-b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ -b^{12, 94}_0 ∧ -p_1128) -> ( b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ b^{12, 95}_0) c in CNF: c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ p_1128 ∨ b^{12, 95}_2 c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ p_1128 ∨ -b^{12, 95}_1 c b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ p_1128 ∨ b^{12, 95}_0 c in DIMACS: 11984 11985 11986 1128 11987 0 11984 11985 11986 1128 -11988 0 11984 11985 11986 1128 11989 0 c -1-1 --> -2 c ( b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ b^{12, 94}_0 ∧ -p_1128) -> ( b^{12, 95}_2 ∧ b^{12, 95}_1 ∧ -b^{12, 95}_0) c in CNF: c -b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ p_1128 ∨ b^{12, 95}_2 c -b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ p_1128 ∨ b^{12, 95}_1 c -b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ p_1128 ∨ -b^{12, 95}_0 c in DIMACS: -11984 11985 -11986 1128 11987 0 -11984 11985 -11986 1128 11988 0 -11984 11985 -11986 1128 -11989 0 c -2-1 --> break c ( b^{12, 94}_2 ∧ b^{12, 94}_1 ∧ -b^{12, 94}_0 ∧ -p_1128) -> break c in CNF: c -b^{12, 94}_2 ∨ -b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ p_1128 ∨ break c in DIMACS: -11984 -11985 11986 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 94}_2 ∧ -b^{12, 94}_1 ∧ -b^{12, 94}_0 ∧ true) c in CNF: c -b^{12, 94}_2 ∨ b^{12, 94}_1 ∨ b^{12, 94}_0 ∨ false c in DIMACS: -11984 11985 11986 0 c 3 does not represent an automaton state. c -(-b^{12, 94}_2 ∧ b^{12, 94}_1 ∧ b^{12, 94}_0 ∧ true) c in CNF: c b^{12, 94}_2 ∨ -b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ false c in DIMACS: 11984 -11985 -11986 0 c -3 does not represent an automaton state. c -( b^{12, 94}_2 ∧ b^{12, 94}_1 ∧ b^{12, 94}_0 ∧ true) c in CNF: c -b^{12, 94}_2 ∨ -b^{12, 94}_1 ∨ -b^{12, 94}_0 ∨ false c in DIMACS: -11984 -11985 -11986 0 c i = 95 c -2+1 --> -1 c ( b^{12, 95}_2 ∧ b^{12, 95}_1 ∧ -b^{12, 95}_0 ∧ p_1140) -> ( b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ b^{12, 96}_0) c in CNF: c -b^{12, 95}_2 ∨ -b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ -p_1140 ∨ b^{12, 96}_2 c -b^{12, 95}_2 ∨ -b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ -p_1140 ∨ -b^{12, 96}_1 c -b^{12, 95}_2 ∨ -b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ -p_1140 ∨ b^{12, 96}_0 c in DIMACS: -11987 -11988 11989 -1140 11990 0 -11987 -11988 11989 -1140 -11991 0 -11987 -11988 11989 -1140 11992 0 c -1+1 --> 0 c ( b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ b^{12, 95}_0 ∧ p_1140) -> (-b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ -b^{12, 96}_0) c in CNF: c -b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ -p_1140 ∨ -b^{12, 96}_2 c -b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ -p_1140 ∨ -b^{12, 96}_1 c -b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ -p_1140 ∨ -b^{12, 96}_0 c in DIMACS: -11987 11988 -11989 -1140 -11990 0 -11987 11988 -11989 -1140 -11991 0 -11987 11988 -11989 -1140 -11992 0 c 0+1 --> 1 c (-b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ -b^{12, 95}_0 ∧ p_1140) -> (-b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ b^{12, 96}_0) c in CNF: c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ -p_1140 ∨ -b^{12, 96}_2 c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ -p_1140 ∨ -b^{12, 96}_1 c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ -p_1140 ∨ b^{12, 96}_0 c in DIMACS: 11987 11988 11989 -1140 -11990 0 11987 11988 11989 -1140 -11991 0 11987 11988 11989 -1140 11992 0 c 1+1 --> 2 c (-b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ b^{12, 95}_0 ∧ p_1140) -> (-b^{12, 96}_2 ∧ b^{12, 96}_1 ∧ -b^{12, 96}_0) c in CNF: c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ -p_1140 ∨ -b^{12, 96}_2 c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ -p_1140 ∨ b^{12, 96}_1 c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ -p_1140 ∨ -b^{12, 96}_0 c in DIMACS: 11987 11988 -11989 -1140 -11990 0 11987 11988 -11989 -1140 11991 0 11987 11988 -11989 -1140 -11992 0 c 2+1 --> break c (-b^{12, 95}_2 ∧ b^{12, 95}_1 ∧ -b^{12, 95}_0 ∧ p_1140) -> break c in CNF: c b^{12, 95}_2 ∨ -b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ -p_1140 ∨ break c in DIMACS: 11987 -11988 11989 -1140 1162 0 c 2-1 --> 1 c (-b^{12, 95}_2 ∧ b^{12, 95}_1 ∧ -b^{12, 95}_0 ∧ -p_1140) -> (-b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ b^{12, 96}_0) c in CNF: c b^{12, 95}_2 ∨ -b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ p_1140 ∨ -b^{12, 96}_2 c b^{12, 95}_2 ∨ -b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ p_1140 ∨ -b^{12, 96}_1 c b^{12, 95}_2 ∨ -b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ p_1140 ∨ b^{12, 96}_0 c in DIMACS: 11987 -11988 11989 1140 -11990 0 11987 -11988 11989 1140 -11991 0 11987 -11988 11989 1140 11992 0 c 1-1 --> 0 c (-b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ b^{12, 95}_0 ∧ -p_1140) -> (-b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ -b^{12, 96}_0) c in CNF: c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ p_1140 ∨ -b^{12, 96}_2 c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ p_1140 ∨ -b^{12, 96}_1 c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ p_1140 ∨ -b^{12, 96}_0 c in DIMACS: 11987 11988 -11989 1140 -11990 0 11987 11988 -11989 1140 -11991 0 11987 11988 -11989 1140 -11992 0 c 0-1 --> -1 c (-b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ -b^{12, 95}_0 ∧ -p_1140) -> ( b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ b^{12, 96}_0) c in CNF: c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ p_1140 ∨ b^{12, 96}_2 c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ p_1140 ∨ -b^{12, 96}_1 c b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ p_1140 ∨ b^{12, 96}_0 c in DIMACS: 11987 11988 11989 1140 11990 0 11987 11988 11989 1140 -11991 0 11987 11988 11989 1140 11992 0 c -1-1 --> -2 c ( b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ b^{12, 95}_0 ∧ -p_1140) -> ( b^{12, 96}_2 ∧ b^{12, 96}_1 ∧ -b^{12, 96}_0) c in CNF: c -b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ p_1140 ∨ b^{12, 96}_2 c -b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ p_1140 ∨ b^{12, 96}_1 c -b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ p_1140 ∨ -b^{12, 96}_0 c in DIMACS: -11987 11988 -11989 1140 11990 0 -11987 11988 -11989 1140 11991 0 -11987 11988 -11989 1140 -11992 0 c -2-1 --> break c ( b^{12, 95}_2 ∧ b^{12, 95}_1 ∧ -b^{12, 95}_0 ∧ -p_1140) -> break c in CNF: c -b^{12, 95}_2 ∨ -b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ p_1140 ∨ break c in DIMACS: -11987 -11988 11989 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 95}_2 ∧ -b^{12, 95}_1 ∧ -b^{12, 95}_0 ∧ true) c in CNF: c -b^{12, 95}_2 ∨ b^{12, 95}_1 ∨ b^{12, 95}_0 ∨ false c in DIMACS: -11987 11988 11989 0 c 3 does not represent an automaton state. c -(-b^{12, 95}_2 ∧ b^{12, 95}_1 ∧ b^{12, 95}_0 ∧ true) c in CNF: c b^{12, 95}_2 ∨ -b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ false c in DIMACS: 11987 -11988 -11989 0 c -3 does not represent an automaton state. c -( b^{12, 95}_2 ∧ b^{12, 95}_1 ∧ b^{12, 95}_0 ∧ true) c in CNF: c -b^{12, 95}_2 ∨ -b^{12, 95}_1 ∨ -b^{12, 95}_0 ∨ false c in DIMACS: -11987 -11988 -11989 0 c i = 96 c -2+1 --> -1 c ( b^{12, 96}_2 ∧ b^{12, 96}_1 ∧ -b^{12, 96}_0 ∧ p_1152) -> ( b^{12, 97}_2 ∧ -b^{12, 97}_1 ∧ b^{12, 97}_0) c in CNF: c -b^{12, 96}_2 ∨ -b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ -p_1152 ∨ b^{12, 97}_2 c -b^{12, 96}_2 ∨ -b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ -p_1152 ∨ -b^{12, 97}_1 c -b^{12, 96}_2 ∨ -b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ -p_1152 ∨ b^{12, 97}_0 c in DIMACS: -11990 -11991 11992 -1152 11993 0 -11990 -11991 11992 -1152 -11994 0 -11990 -11991 11992 -1152 11995 0 c -1+1 --> 0 c ( b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ b^{12, 96}_0 ∧ p_1152) -> (-b^{12, 97}_2 ∧ -b^{12, 97}_1 ∧ -b^{12, 97}_0) c in CNF: c -b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ -p_1152 ∨ -b^{12, 97}_2 c -b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ -p_1152 ∨ -b^{12, 97}_1 c -b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ -p_1152 ∨ -b^{12, 97}_0 c in DIMACS: -11990 11991 -11992 -1152 -11993 0 -11990 11991 -11992 -1152 -11994 0 -11990 11991 -11992 -1152 -11995 0 c 0+1 --> 1 c (-b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ -b^{12, 96}_0 ∧ p_1152) -> (-b^{12, 97}_2 ∧ -b^{12, 97}_1 ∧ b^{12, 97}_0) c in CNF: c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ -p_1152 ∨ -b^{12, 97}_2 c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ -p_1152 ∨ -b^{12, 97}_1 c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ -p_1152 ∨ b^{12, 97}_0 c in DIMACS: 11990 11991 11992 -1152 -11993 0 11990 11991 11992 -1152 -11994 0 11990 11991 11992 -1152 11995 0 c 1+1 --> 2 c (-b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ b^{12, 96}_0 ∧ p_1152) -> (-b^{12, 97}_2 ∧ b^{12, 97}_1 ∧ -b^{12, 97}_0) c in CNF: c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ -p_1152 ∨ -b^{12, 97}_2 c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ -p_1152 ∨ b^{12, 97}_1 c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ -p_1152 ∨ -b^{12, 97}_0 c in DIMACS: 11990 11991 -11992 -1152 -11993 0 11990 11991 -11992 -1152 11994 0 11990 11991 -11992 -1152 -11995 0 c 2+1 --> break c (-b^{12, 96}_2 ∧ b^{12, 96}_1 ∧ -b^{12, 96}_0 ∧ p_1152) -> break c in CNF: c b^{12, 96}_2 ∨ -b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ -p_1152 ∨ break c in DIMACS: 11990 -11991 11992 -1152 1162 0 c 2-1 --> 1 c (-b^{12, 96}_2 ∧ b^{12, 96}_1 ∧ -b^{12, 96}_0 ∧ -p_1152) -> (-b^{12, 97}_2 ∧ -b^{12, 97}_1 ∧ b^{12, 97}_0) c in CNF: c b^{12, 96}_2 ∨ -b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ p_1152 ∨ -b^{12, 97}_2 c b^{12, 96}_2 ∨ -b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ p_1152 ∨ -b^{12, 97}_1 c b^{12, 96}_2 ∨ -b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ p_1152 ∨ b^{12, 97}_0 c in DIMACS: 11990 -11991 11992 1152 -11993 0 11990 -11991 11992 1152 -11994 0 11990 -11991 11992 1152 11995 0 c 1-1 --> 0 c (-b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ b^{12, 96}_0 ∧ -p_1152) -> (-b^{12, 97}_2 ∧ -b^{12, 97}_1 ∧ -b^{12, 97}_0) c in CNF: c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ p_1152 ∨ -b^{12, 97}_2 c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ p_1152 ∨ -b^{12, 97}_1 c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ p_1152 ∨ -b^{12, 97}_0 c in DIMACS: 11990 11991 -11992 1152 -11993 0 11990 11991 -11992 1152 -11994 0 11990 11991 -11992 1152 -11995 0 c 0-1 --> -1 c (-b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ -b^{12, 96}_0 ∧ -p_1152) -> ( b^{12, 97}_2 ∧ -b^{12, 97}_1 ∧ b^{12, 97}_0) c in CNF: c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ p_1152 ∨ b^{12, 97}_2 c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ p_1152 ∨ -b^{12, 97}_1 c b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ p_1152 ∨ b^{12, 97}_0 c in DIMACS: 11990 11991 11992 1152 11993 0 11990 11991 11992 1152 -11994 0 11990 11991 11992 1152 11995 0 c -1-1 --> -2 c ( b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ b^{12, 96}_0 ∧ -p_1152) -> ( b^{12, 97}_2 ∧ b^{12, 97}_1 ∧ -b^{12, 97}_0) c in CNF: c -b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ p_1152 ∨ b^{12, 97}_2 c -b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ p_1152 ∨ b^{12, 97}_1 c -b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ p_1152 ∨ -b^{12, 97}_0 c in DIMACS: -11990 11991 -11992 1152 11993 0 -11990 11991 -11992 1152 11994 0 -11990 11991 -11992 1152 -11995 0 c -2-1 --> break c ( b^{12, 96}_2 ∧ b^{12, 96}_1 ∧ -b^{12, 96}_0 ∧ -p_1152) -> break c in CNF: c -b^{12, 96}_2 ∨ -b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ p_1152 ∨ break c in DIMACS: -11990 -11991 11992 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{12, 96}_2 ∧ -b^{12, 96}_1 ∧ -b^{12, 96}_0 ∧ true) c in CNF: c -b^{12, 96}_2 ∨ b^{12, 96}_1 ∨ b^{12, 96}_0 ∨ false c in DIMACS: -11990 11991 11992 0 c 3 does not represent an automaton state. c -(-b^{12, 96}_2 ∧ b^{12, 96}_1 ∧ b^{12, 96}_0 ∧ true) c in CNF: c b^{12, 96}_2 ∨ -b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ false c in DIMACS: 11990 -11991 -11992 0 c -3 does not represent an automaton state. c -( b^{12, 96}_2 ∧ b^{12, 96}_1 ∧ b^{12, 96}_0 ∧ true) c in CNF: c -b^{12, 96}_2 ∨ -b^{12, 96}_1 ∨ -b^{12, 96}_0 ∨ false c in DIMACS: -11990 -11991 -11992 0 c INIT for k = 13 c -b^{13, 1}_2 c -b^{13, 1}_1 c -b^{13, 1}_0 c in DIMACS: -11996 0 -11997 0 -11998 0 c Transitions for k = 13 c i = 1 c -2+1 --> -1 c ( b^{13, 1}_2 ∧ b^{13, 1}_1 ∧ -b^{13, 1}_0 ∧ p_13) -> ( b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ b^{13, 2}_0) c in CNF: c -b^{13, 1}_2 ∨ -b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ -p_13 ∨ b^{13, 2}_2 c -b^{13, 1}_2 ∨ -b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ -p_13 ∨ -b^{13, 2}_1 c -b^{13, 1}_2 ∨ -b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ -p_13 ∨ b^{13, 2}_0 c in DIMACS: -11996 -11997 11998 -13 11999 0 -11996 -11997 11998 -13 -12000 0 -11996 -11997 11998 -13 12001 0 c -1+1 --> 0 c ( b^{13, 1}_2 ∧ -b^{13, 1}_1 ∧ b^{13, 1}_0 ∧ p_13) -> (-b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ -b^{13, 2}_0) c in CNF: c -b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ -p_13 ∨ -b^{13, 2}_2 c -b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ -p_13 ∨ -b^{13, 2}_1 c -b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ -p_13 ∨ -b^{13, 2}_0 c in DIMACS: -11996 11997 -11998 -13 -11999 0 -11996 11997 -11998 -13 -12000 0 -11996 11997 -11998 -13 -12001 0 c 0+1 --> 1 c (-b^{13, 1}_2 ∧ -b^{13, 1}_1 ∧ -b^{13, 1}_0 ∧ p_13) -> (-b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ b^{13, 2}_0) c in CNF: c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ -p_13 ∨ -b^{13, 2}_2 c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ -p_13 ∨ -b^{13, 2}_1 c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ -p_13 ∨ b^{13, 2}_0 c in DIMACS: 11996 11997 11998 -13 -11999 0 11996 11997 11998 -13 -12000 0 11996 11997 11998 -13 12001 0 c 1+1 --> 2 c (-b^{13, 1}_2 ∧ -b^{13, 1}_1 ∧ b^{13, 1}_0 ∧ p_13) -> (-b^{13, 2}_2 ∧ b^{13, 2}_1 ∧ -b^{13, 2}_0) c in CNF: c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ -p_13 ∨ -b^{13, 2}_2 c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ -p_13 ∨ b^{13, 2}_1 c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ -p_13 ∨ -b^{13, 2}_0 c in DIMACS: 11996 11997 -11998 -13 -11999 0 11996 11997 -11998 -13 12000 0 11996 11997 -11998 -13 -12001 0 c 2+1 --> break c (-b^{13, 1}_2 ∧ b^{13, 1}_1 ∧ -b^{13, 1}_0 ∧ p_13) -> break c in CNF: c b^{13, 1}_2 ∨ -b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ -p_13 ∨ break c in DIMACS: 11996 -11997 11998 -13 1162 0 c 2-1 --> 1 c (-b^{13, 1}_2 ∧ b^{13, 1}_1 ∧ -b^{13, 1}_0 ∧ -p_13) -> (-b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ b^{13, 2}_0) c in CNF: c b^{13, 1}_2 ∨ -b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ p_13 ∨ -b^{13, 2}_2 c b^{13, 1}_2 ∨ -b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ p_13 ∨ -b^{13, 2}_1 c b^{13, 1}_2 ∨ -b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ p_13 ∨ b^{13, 2}_0 c in DIMACS: 11996 -11997 11998 13 -11999 0 11996 -11997 11998 13 -12000 0 11996 -11997 11998 13 12001 0 c 1-1 --> 0 c (-b^{13, 1}_2 ∧ -b^{13, 1}_1 ∧ b^{13, 1}_0 ∧ -p_13) -> (-b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ -b^{13, 2}_0) c in CNF: c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ p_13 ∨ -b^{13, 2}_2 c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ p_13 ∨ -b^{13, 2}_1 c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ p_13 ∨ -b^{13, 2}_0 c in DIMACS: 11996 11997 -11998 13 -11999 0 11996 11997 -11998 13 -12000 0 11996 11997 -11998 13 -12001 0 c 0-1 --> -1 c (-b^{13, 1}_2 ∧ -b^{13, 1}_1 ∧ -b^{13, 1}_0 ∧ -p_13) -> ( b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ b^{13, 2}_0) c in CNF: c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ p_13 ∨ b^{13, 2}_2 c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ p_13 ∨ -b^{13, 2}_1 c b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ p_13 ∨ b^{13, 2}_0 c in DIMACS: 11996 11997 11998 13 11999 0 11996 11997 11998 13 -12000 0 11996 11997 11998 13 12001 0 c -1-1 --> -2 c ( b^{13, 1}_2 ∧ -b^{13, 1}_1 ∧ b^{13, 1}_0 ∧ -p_13) -> ( b^{13, 2}_2 ∧ b^{13, 2}_1 ∧ -b^{13, 2}_0) c in CNF: c -b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ p_13 ∨ b^{13, 2}_2 c -b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ p_13 ∨ b^{13, 2}_1 c -b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ p_13 ∨ -b^{13, 2}_0 c in DIMACS: -11996 11997 -11998 13 11999 0 -11996 11997 -11998 13 12000 0 -11996 11997 -11998 13 -12001 0 c -2-1 --> break c ( b^{13, 1}_2 ∧ b^{13, 1}_1 ∧ -b^{13, 1}_0 ∧ -p_13) -> break c in CNF: c -b^{13, 1}_2 ∨ -b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ p_13 ∨ break c in DIMACS: -11996 -11997 11998 13 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 1}_2 ∧ -b^{13, 1}_1 ∧ -b^{13, 1}_0 ∧ true) c in CNF: c -b^{13, 1}_2 ∨ b^{13, 1}_1 ∨ b^{13, 1}_0 ∨ false c in DIMACS: -11996 11997 11998 0 c 3 does not represent an automaton state. c -(-b^{13, 1}_2 ∧ b^{13, 1}_1 ∧ b^{13, 1}_0 ∧ true) c in CNF: c b^{13, 1}_2 ∨ -b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ false c in DIMACS: 11996 -11997 -11998 0 c -3 does not represent an automaton state. c -( b^{13, 1}_2 ∧ b^{13, 1}_1 ∧ b^{13, 1}_0 ∧ true) c in CNF: c -b^{13, 1}_2 ∨ -b^{13, 1}_1 ∨ -b^{13, 1}_0 ∨ false c in DIMACS: -11996 -11997 -11998 0 c i = 2 c -2+1 --> -1 c ( b^{13, 2}_2 ∧ b^{13, 2}_1 ∧ -b^{13, 2}_0 ∧ p_26) -> ( b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ b^{13, 3}_0) c in CNF: c -b^{13, 2}_2 ∨ -b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ -p_26 ∨ b^{13, 3}_2 c -b^{13, 2}_2 ∨ -b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ -p_26 ∨ -b^{13, 3}_1 c -b^{13, 2}_2 ∨ -b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ -p_26 ∨ b^{13, 3}_0 c in DIMACS: -11999 -12000 12001 -26 12002 0 -11999 -12000 12001 -26 -12003 0 -11999 -12000 12001 -26 12004 0 c -1+1 --> 0 c ( b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ b^{13, 2}_0 ∧ p_26) -> (-b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ -b^{13, 3}_0) c in CNF: c -b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ -p_26 ∨ -b^{13, 3}_2 c -b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ -p_26 ∨ -b^{13, 3}_1 c -b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ -p_26 ∨ -b^{13, 3}_0 c in DIMACS: -11999 12000 -12001 -26 -12002 0 -11999 12000 -12001 -26 -12003 0 -11999 12000 -12001 -26 -12004 0 c 0+1 --> 1 c (-b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ -b^{13, 2}_0 ∧ p_26) -> (-b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ b^{13, 3}_0) c in CNF: c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ -p_26 ∨ -b^{13, 3}_2 c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ -p_26 ∨ -b^{13, 3}_1 c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ -p_26 ∨ b^{13, 3}_0 c in DIMACS: 11999 12000 12001 -26 -12002 0 11999 12000 12001 -26 -12003 0 11999 12000 12001 -26 12004 0 c 1+1 --> 2 c (-b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ b^{13, 2}_0 ∧ p_26) -> (-b^{13, 3}_2 ∧ b^{13, 3}_1 ∧ -b^{13, 3}_0) c in CNF: c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ -p_26 ∨ -b^{13, 3}_2 c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ -p_26 ∨ b^{13, 3}_1 c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ -p_26 ∨ -b^{13, 3}_0 c in DIMACS: 11999 12000 -12001 -26 -12002 0 11999 12000 -12001 -26 12003 0 11999 12000 -12001 -26 -12004 0 c 2+1 --> break c (-b^{13, 2}_2 ∧ b^{13, 2}_1 ∧ -b^{13, 2}_0 ∧ p_26) -> break c in CNF: c b^{13, 2}_2 ∨ -b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ -p_26 ∨ break c in DIMACS: 11999 -12000 12001 -26 1162 0 c 2-1 --> 1 c (-b^{13, 2}_2 ∧ b^{13, 2}_1 ∧ -b^{13, 2}_0 ∧ -p_26) -> (-b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ b^{13, 3}_0) c in CNF: c b^{13, 2}_2 ∨ -b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ p_26 ∨ -b^{13, 3}_2 c b^{13, 2}_2 ∨ -b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ p_26 ∨ -b^{13, 3}_1 c b^{13, 2}_2 ∨ -b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ p_26 ∨ b^{13, 3}_0 c in DIMACS: 11999 -12000 12001 26 -12002 0 11999 -12000 12001 26 -12003 0 11999 -12000 12001 26 12004 0 c 1-1 --> 0 c (-b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ b^{13, 2}_0 ∧ -p_26) -> (-b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ -b^{13, 3}_0) c in CNF: c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ p_26 ∨ -b^{13, 3}_2 c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ p_26 ∨ -b^{13, 3}_1 c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ p_26 ∨ -b^{13, 3}_0 c in DIMACS: 11999 12000 -12001 26 -12002 0 11999 12000 -12001 26 -12003 0 11999 12000 -12001 26 -12004 0 c 0-1 --> -1 c (-b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ -b^{13, 2}_0 ∧ -p_26) -> ( b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ b^{13, 3}_0) c in CNF: c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ p_26 ∨ b^{13, 3}_2 c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ p_26 ∨ -b^{13, 3}_1 c b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ p_26 ∨ b^{13, 3}_0 c in DIMACS: 11999 12000 12001 26 12002 0 11999 12000 12001 26 -12003 0 11999 12000 12001 26 12004 0 c -1-1 --> -2 c ( b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ b^{13, 2}_0 ∧ -p_26) -> ( b^{13, 3}_2 ∧ b^{13, 3}_1 ∧ -b^{13, 3}_0) c in CNF: c -b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ p_26 ∨ b^{13, 3}_2 c -b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ p_26 ∨ b^{13, 3}_1 c -b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ p_26 ∨ -b^{13, 3}_0 c in DIMACS: -11999 12000 -12001 26 12002 0 -11999 12000 -12001 26 12003 0 -11999 12000 -12001 26 -12004 0 c -2-1 --> break c ( b^{13, 2}_2 ∧ b^{13, 2}_1 ∧ -b^{13, 2}_0 ∧ -p_26) -> break c in CNF: c -b^{13, 2}_2 ∨ -b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ p_26 ∨ break c in DIMACS: -11999 -12000 12001 26 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 2}_2 ∧ -b^{13, 2}_1 ∧ -b^{13, 2}_0 ∧ true) c in CNF: c -b^{13, 2}_2 ∨ b^{13, 2}_1 ∨ b^{13, 2}_0 ∨ false c in DIMACS: -11999 12000 12001 0 c 3 does not represent an automaton state. c -(-b^{13, 2}_2 ∧ b^{13, 2}_1 ∧ b^{13, 2}_0 ∧ true) c in CNF: c b^{13, 2}_2 ∨ -b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ false c in DIMACS: 11999 -12000 -12001 0 c -3 does not represent an automaton state. c -( b^{13, 2}_2 ∧ b^{13, 2}_1 ∧ b^{13, 2}_0 ∧ true) c in CNF: c -b^{13, 2}_2 ∨ -b^{13, 2}_1 ∨ -b^{13, 2}_0 ∨ false c in DIMACS: -11999 -12000 -12001 0 c i = 3 c -2+1 --> -1 c ( b^{13, 3}_2 ∧ b^{13, 3}_1 ∧ -b^{13, 3}_0 ∧ p_39) -> ( b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ b^{13, 4}_0) c in CNF: c -b^{13, 3}_2 ∨ -b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ -p_39 ∨ b^{13, 4}_2 c -b^{13, 3}_2 ∨ -b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ -p_39 ∨ -b^{13, 4}_1 c -b^{13, 3}_2 ∨ -b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ -p_39 ∨ b^{13, 4}_0 c in DIMACS: -12002 -12003 12004 -39 12005 0 -12002 -12003 12004 -39 -12006 0 -12002 -12003 12004 -39 12007 0 c -1+1 --> 0 c ( b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ b^{13, 3}_0 ∧ p_39) -> (-b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ -b^{13, 4}_0) c in CNF: c -b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ -p_39 ∨ -b^{13, 4}_2 c -b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ -p_39 ∨ -b^{13, 4}_1 c -b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ -p_39 ∨ -b^{13, 4}_0 c in DIMACS: -12002 12003 -12004 -39 -12005 0 -12002 12003 -12004 -39 -12006 0 -12002 12003 -12004 -39 -12007 0 c 0+1 --> 1 c (-b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ -b^{13, 3}_0 ∧ p_39) -> (-b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ b^{13, 4}_0) c in CNF: c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ -p_39 ∨ -b^{13, 4}_2 c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ -p_39 ∨ -b^{13, 4}_1 c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ -p_39 ∨ b^{13, 4}_0 c in DIMACS: 12002 12003 12004 -39 -12005 0 12002 12003 12004 -39 -12006 0 12002 12003 12004 -39 12007 0 c 1+1 --> 2 c (-b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ b^{13, 3}_0 ∧ p_39) -> (-b^{13, 4}_2 ∧ b^{13, 4}_1 ∧ -b^{13, 4}_0) c in CNF: c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ -p_39 ∨ -b^{13, 4}_2 c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ -p_39 ∨ b^{13, 4}_1 c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ -p_39 ∨ -b^{13, 4}_0 c in DIMACS: 12002 12003 -12004 -39 -12005 0 12002 12003 -12004 -39 12006 0 12002 12003 -12004 -39 -12007 0 c 2+1 --> break c (-b^{13, 3}_2 ∧ b^{13, 3}_1 ∧ -b^{13, 3}_0 ∧ p_39) -> break c in CNF: c b^{13, 3}_2 ∨ -b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ -p_39 ∨ break c in DIMACS: 12002 -12003 12004 -39 1162 0 c 2-1 --> 1 c (-b^{13, 3}_2 ∧ b^{13, 3}_1 ∧ -b^{13, 3}_0 ∧ -p_39) -> (-b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ b^{13, 4}_0) c in CNF: c b^{13, 3}_2 ∨ -b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ p_39 ∨ -b^{13, 4}_2 c b^{13, 3}_2 ∨ -b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ p_39 ∨ -b^{13, 4}_1 c b^{13, 3}_2 ∨ -b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ p_39 ∨ b^{13, 4}_0 c in DIMACS: 12002 -12003 12004 39 -12005 0 12002 -12003 12004 39 -12006 0 12002 -12003 12004 39 12007 0 c 1-1 --> 0 c (-b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ b^{13, 3}_0 ∧ -p_39) -> (-b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ -b^{13, 4}_0) c in CNF: c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ p_39 ∨ -b^{13, 4}_2 c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ p_39 ∨ -b^{13, 4}_1 c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ p_39 ∨ -b^{13, 4}_0 c in DIMACS: 12002 12003 -12004 39 -12005 0 12002 12003 -12004 39 -12006 0 12002 12003 -12004 39 -12007 0 c 0-1 --> -1 c (-b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ -b^{13, 3}_0 ∧ -p_39) -> ( b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ b^{13, 4}_0) c in CNF: c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ p_39 ∨ b^{13, 4}_2 c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ p_39 ∨ -b^{13, 4}_1 c b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ p_39 ∨ b^{13, 4}_0 c in DIMACS: 12002 12003 12004 39 12005 0 12002 12003 12004 39 -12006 0 12002 12003 12004 39 12007 0 c -1-1 --> -2 c ( b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ b^{13, 3}_0 ∧ -p_39) -> ( b^{13, 4}_2 ∧ b^{13, 4}_1 ∧ -b^{13, 4}_0) c in CNF: c -b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ p_39 ∨ b^{13, 4}_2 c -b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ p_39 ∨ b^{13, 4}_1 c -b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ p_39 ∨ -b^{13, 4}_0 c in DIMACS: -12002 12003 -12004 39 12005 0 -12002 12003 -12004 39 12006 0 -12002 12003 -12004 39 -12007 0 c -2-1 --> break c ( b^{13, 3}_2 ∧ b^{13, 3}_1 ∧ -b^{13, 3}_0 ∧ -p_39) -> break c in CNF: c -b^{13, 3}_2 ∨ -b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ p_39 ∨ break c in DIMACS: -12002 -12003 12004 39 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 3}_2 ∧ -b^{13, 3}_1 ∧ -b^{13, 3}_0 ∧ true) c in CNF: c -b^{13, 3}_2 ∨ b^{13, 3}_1 ∨ b^{13, 3}_0 ∨ false c in DIMACS: -12002 12003 12004 0 c 3 does not represent an automaton state. c -(-b^{13, 3}_2 ∧ b^{13, 3}_1 ∧ b^{13, 3}_0 ∧ true) c in CNF: c b^{13, 3}_2 ∨ -b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ false c in DIMACS: 12002 -12003 -12004 0 c -3 does not represent an automaton state. c -( b^{13, 3}_2 ∧ b^{13, 3}_1 ∧ b^{13, 3}_0 ∧ true) c in CNF: c -b^{13, 3}_2 ∨ -b^{13, 3}_1 ∨ -b^{13, 3}_0 ∨ false c in DIMACS: -12002 -12003 -12004 0 c i = 4 c -2+1 --> -1 c ( b^{13, 4}_2 ∧ b^{13, 4}_1 ∧ -b^{13, 4}_0 ∧ p_52) -> ( b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ b^{13, 5}_0) c in CNF: c -b^{13, 4}_2 ∨ -b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ -p_52 ∨ b^{13, 5}_2 c -b^{13, 4}_2 ∨ -b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ -p_52 ∨ -b^{13, 5}_1 c -b^{13, 4}_2 ∨ -b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ -p_52 ∨ b^{13, 5}_0 c in DIMACS: -12005 -12006 12007 -52 12008 0 -12005 -12006 12007 -52 -12009 0 -12005 -12006 12007 -52 12010 0 c -1+1 --> 0 c ( b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ b^{13, 4}_0 ∧ p_52) -> (-b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ -b^{13, 5}_0) c in CNF: c -b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ -p_52 ∨ -b^{13, 5}_2 c -b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ -p_52 ∨ -b^{13, 5}_1 c -b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ -p_52 ∨ -b^{13, 5}_0 c in DIMACS: -12005 12006 -12007 -52 -12008 0 -12005 12006 -12007 -52 -12009 0 -12005 12006 -12007 -52 -12010 0 c 0+1 --> 1 c (-b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ -b^{13, 4}_0 ∧ p_52) -> (-b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ b^{13, 5}_0) c in CNF: c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ -p_52 ∨ -b^{13, 5}_2 c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ -p_52 ∨ -b^{13, 5}_1 c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ -p_52 ∨ b^{13, 5}_0 c in DIMACS: 12005 12006 12007 -52 -12008 0 12005 12006 12007 -52 -12009 0 12005 12006 12007 -52 12010 0 c 1+1 --> 2 c (-b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ b^{13, 4}_0 ∧ p_52) -> (-b^{13, 5}_2 ∧ b^{13, 5}_1 ∧ -b^{13, 5}_0) c in CNF: c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ -p_52 ∨ -b^{13, 5}_2 c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ -p_52 ∨ b^{13, 5}_1 c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ -p_52 ∨ -b^{13, 5}_0 c in DIMACS: 12005 12006 -12007 -52 -12008 0 12005 12006 -12007 -52 12009 0 12005 12006 -12007 -52 -12010 0 c 2+1 --> break c (-b^{13, 4}_2 ∧ b^{13, 4}_1 ∧ -b^{13, 4}_0 ∧ p_52) -> break c in CNF: c b^{13, 4}_2 ∨ -b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ -p_52 ∨ break c in DIMACS: 12005 -12006 12007 -52 1162 0 c 2-1 --> 1 c (-b^{13, 4}_2 ∧ b^{13, 4}_1 ∧ -b^{13, 4}_0 ∧ -p_52) -> (-b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ b^{13, 5}_0) c in CNF: c b^{13, 4}_2 ∨ -b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ p_52 ∨ -b^{13, 5}_2 c b^{13, 4}_2 ∨ -b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ p_52 ∨ -b^{13, 5}_1 c b^{13, 4}_2 ∨ -b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ p_52 ∨ b^{13, 5}_0 c in DIMACS: 12005 -12006 12007 52 -12008 0 12005 -12006 12007 52 -12009 0 12005 -12006 12007 52 12010 0 c 1-1 --> 0 c (-b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ b^{13, 4}_0 ∧ -p_52) -> (-b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ -b^{13, 5}_0) c in CNF: c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ p_52 ∨ -b^{13, 5}_2 c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ p_52 ∨ -b^{13, 5}_1 c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ p_52 ∨ -b^{13, 5}_0 c in DIMACS: 12005 12006 -12007 52 -12008 0 12005 12006 -12007 52 -12009 0 12005 12006 -12007 52 -12010 0 c 0-1 --> -1 c (-b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ -b^{13, 4}_0 ∧ -p_52) -> ( b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ b^{13, 5}_0) c in CNF: c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ p_52 ∨ b^{13, 5}_2 c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ p_52 ∨ -b^{13, 5}_1 c b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ p_52 ∨ b^{13, 5}_0 c in DIMACS: 12005 12006 12007 52 12008 0 12005 12006 12007 52 -12009 0 12005 12006 12007 52 12010 0 c -1-1 --> -2 c ( b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ b^{13, 4}_0 ∧ -p_52) -> ( b^{13, 5}_2 ∧ b^{13, 5}_1 ∧ -b^{13, 5}_0) c in CNF: c -b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ p_52 ∨ b^{13, 5}_2 c -b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ p_52 ∨ b^{13, 5}_1 c -b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ p_52 ∨ -b^{13, 5}_0 c in DIMACS: -12005 12006 -12007 52 12008 0 -12005 12006 -12007 52 12009 0 -12005 12006 -12007 52 -12010 0 c -2-1 --> break c ( b^{13, 4}_2 ∧ b^{13, 4}_1 ∧ -b^{13, 4}_0 ∧ -p_52) -> break c in CNF: c -b^{13, 4}_2 ∨ -b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ p_52 ∨ break c in DIMACS: -12005 -12006 12007 52 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 4}_2 ∧ -b^{13, 4}_1 ∧ -b^{13, 4}_0 ∧ true) c in CNF: c -b^{13, 4}_2 ∨ b^{13, 4}_1 ∨ b^{13, 4}_0 ∨ false c in DIMACS: -12005 12006 12007 0 c 3 does not represent an automaton state. c -(-b^{13, 4}_2 ∧ b^{13, 4}_1 ∧ b^{13, 4}_0 ∧ true) c in CNF: c b^{13, 4}_2 ∨ -b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ false c in DIMACS: 12005 -12006 -12007 0 c -3 does not represent an automaton state. c -( b^{13, 4}_2 ∧ b^{13, 4}_1 ∧ b^{13, 4}_0 ∧ true) c in CNF: c -b^{13, 4}_2 ∨ -b^{13, 4}_1 ∨ -b^{13, 4}_0 ∨ false c in DIMACS: -12005 -12006 -12007 0 c i = 5 c -2+1 --> -1 c ( b^{13, 5}_2 ∧ b^{13, 5}_1 ∧ -b^{13, 5}_0 ∧ p_65) -> ( b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ b^{13, 6}_0) c in CNF: c -b^{13, 5}_2 ∨ -b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ -p_65 ∨ b^{13, 6}_2 c -b^{13, 5}_2 ∨ -b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ -p_65 ∨ -b^{13, 6}_1 c -b^{13, 5}_2 ∨ -b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ -p_65 ∨ b^{13, 6}_0 c in DIMACS: -12008 -12009 12010 -65 12011 0 -12008 -12009 12010 -65 -12012 0 -12008 -12009 12010 -65 12013 0 c -1+1 --> 0 c ( b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ b^{13, 5}_0 ∧ p_65) -> (-b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ -b^{13, 6}_0) c in CNF: c -b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ -p_65 ∨ -b^{13, 6}_2 c -b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ -p_65 ∨ -b^{13, 6}_1 c -b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ -p_65 ∨ -b^{13, 6}_0 c in DIMACS: -12008 12009 -12010 -65 -12011 0 -12008 12009 -12010 -65 -12012 0 -12008 12009 -12010 -65 -12013 0 c 0+1 --> 1 c (-b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ -b^{13, 5}_0 ∧ p_65) -> (-b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ b^{13, 6}_0) c in CNF: c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ -p_65 ∨ -b^{13, 6}_2 c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ -p_65 ∨ -b^{13, 6}_1 c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ -p_65 ∨ b^{13, 6}_0 c in DIMACS: 12008 12009 12010 -65 -12011 0 12008 12009 12010 -65 -12012 0 12008 12009 12010 -65 12013 0 c 1+1 --> 2 c (-b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ b^{13, 5}_0 ∧ p_65) -> (-b^{13, 6}_2 ∧ b^{13, 6}_1 ∧ -b^{13, 6}_0) c in CNF: c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ -p_65 ∨ -b^{13, 6}_2 c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ -p_65 ∨ b^{13, 6}_1 c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ -p_65 ∨ -b^{13, 6}_0 c in DIMACS: 12008 12009 -12010 -65 -12011 0 12008 12009 -12010 -65 12012 0 12008 12009 -12010 -65 -12013 0 c 2+1 --> break c (-b^{13, 5}_2 ∧ b^{13, 5}_1 ∧ -b^{13, 5}_0 ∧ p_65) -> break c in CNF: c b^{13, 5}_2 ∨ -b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ -p_65 ∨ break c in DIMACS: 12008 -12009 12010 -65 1162 0 c 2-1 --> 1 c (-b^{13, 5}_2 ∧ b^{13, 5}_1 ∧ -b^{13, 5}_0 ∧ -p_65) -> (-b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ b^{13, 6}_0) c in CNF: c b^{13, 5}_2 ∨ -b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ p_65 ∨ -b^{13, 6}_2 c b^{13, 5}_2 ∨ -b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ p_65 ∨ -b^{13, 6}_1 c b^{13, 5}_2 ∨ -b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ p_65 ∨ b^{13, 6}_0 c in DIMACS: 12008 -12009 12010 65 -12011 0 12008 -12009 12010 65 -12012 0 12008 -12009 12010 65 12013 0 c 1-1 --> 0 c (-b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ b^{13, 5}_0 ∧ -p_65) -> (-b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ -b^{13, 6}_0) c in CNF: c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ p_65 ∨ -b^{13, 6}_2 c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ p_65 ∨ -b^{13, 6}_1 c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ p_65 ∨ -b^{13, 6}_0 c in DIMACS: 12008 12009 -12010 65 -12011 0 12008 12009 -12010 65 -12012 0 12008 12009 -12010 65 -12013 0 c 0-1 --> -1 c (-b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ -b^{13, 5}_0 ∧ -p_65) -> ( b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ b^{13, 6}_0) c in CNF: c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ p_65 ∨ b^{13, 6}_2 c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ p_65 ∨ -b^{13, 6}_1 c b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ p_65 ∨ b^{13, 6}_0 c in DIMACS: 12008 12009 12010 65 12011 0 12008 12009 12010 65 -12012 0 12008 12009 12010 65 12013 0 c -1-1 --> -2 c ( b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ b^{13, 5}_0 ∧ -p_65) -> ( b^{13, 6}_2 ∧ b^{13, 6}_1 ∧ -b^{13, 6}_0) c in CNF: c -b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ p_65 ∨ b^{13, 6}_2 c -b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ p_65 ∨ b^{13, 6}_1 c -b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ p_65 ∨ -b^{13, 6}_0 c in DIMACS: -12008 12009 -12010 65 12011 0 -12008 12009 -12010 65 12012 0 -12008 12009 -12010 65 -12013 0 c -2-1 --> break c ( b^{13, 5}_2 ∧ b^{13, 5}_1 ∧ -b^{13, 5}_0 ∧ -p_65) -> break c in CNF: c -b^{13, 5}_2 ∨ -b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ p_65 ∨ break c in DIMACS: -12008 -12009 12010 65 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 5}_2 ∧ -b^{13, 5}_1 ∧ -b^{13, 5}_0 ∧ true) c in CNF: c -b^{13, 5}_2 ∨ b^{13, 5}_1 ∨ b^{13, 5}_0 ∨ false c in DIMACS: -12008 12009 12010 0 c 3 does not represent an automaton state. c -(-b^{13, 5}_2 ∧ b^{13, 5}_1 ∧ b^{13, 5}_0 ∧ true) c in CNF: c b^{13, 5}_2 ∨ -b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ false c in DIMACS: 12008 -12009 -12010 0 c -3 does not represent an automaton state. c -( b^{13, 5}_2 ∧ b^{13, 5}_1 ∧ b^{13, 5}_0 ∧ true) c in CNF: c -b^{13, 5}_2 ∨ -b^{13, 5}_1 ∨ -b^{13, 5}_0 ∨ false c in DIMACS: -12008 -12009 -12010 0 c i = 6 c -2+1 --> -1 c ( b^{13, 6}_2 ∧ b^{13, 6}_1 ∧ -b^{13, 6}_0 ∧ p_78) -> ( b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ b^{13, 7}_0) c in CNF: c -b^{13, 6}_2 ∨ -b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ -p_78 ∨ b^{13, 7}_2 c -b^{13, 6}_2 ∨ -b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ -p_78 ∨ -b^{13, 7}_1 c -b^{13, 6}_2 ∨ -b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ -p_78 ∨ b^{13, 7}_0 c in DIMACS: -12011 -12012 12013 -78 12014 0 -12011 -12012 12013 -78 -12015 0 -12011 -12012 12013 -78 12016 0 c -1+1 --> 0 c ( b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ b^{13, 6}_0 ∧ p_78) -> (-b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ -b^{13, 7}_0) c in CNF: c -b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ -p_78 ∨ -b^{13, 7}_2 c -b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ -p_78 ∨ -b^{13, 7}_1 c -b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ -p_78 ∨ -b^{13, 7}_0 c in DIMACS: -12011 12012 -12013 -78 -12014 0 -12011 12012 -12013 -78 -12015 0 -12011 12012 -12013 -78 -12016 0 c 0+1 --> 1 c (-b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ -b^{13, 6}_0 ∧ p_78) -> (-b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ b^{13, 7}_0) c in CNF: c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ -p_78 ∨ -b^{13, 7}_2 c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ -p_78 ∨ -b^{13, 7}_1 c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ -p_78 ∨ b^{13, 7}_0 c in DIMACS: 12011 12012 12013 -78 -12014 0 12011 12012 12013 -78 -12015 0 12011 12012 12013 -78 12016 0 c 1+1 --> 2 c (-b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ b^{13, 6}_0 ∧ p_78) -> (-b^{13, 7}_2 ∧ b^{13, 7}_1 ∧ -b^{13, 7}_0) c in CNF: c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ -p_78 ∨ -b^{13, 7}_2 c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ -p_78 ∨ b^{13, 7}_1 c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ -p_78 ∨ -b^{13, 7}_0 c in DIMACS: 12011 12012 -12013 -78 -12014 0 12011 12012 -12013 -78 12015 0 12011 12012 -12013 -78 -12016 0 c 2+1 --> break c (-b^{13, 6}_2 ∧ b^{13, 6}_1 ∧ -b^{13, 6}_0 ∧ p_78) -> break c in CNF: c b^{13, 6}_2 ∨ -b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ -p_78 ∨ break c in DIMACS: 12011 -12012 12013 -78 1162 0 c 2-1 --> 1 c (-b^{13, 6}_2 ∧ b^{13, 6}_1 ∧ -b^{13, 6}_0 ∧ -p_78) -> (-b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ b^{13, 7}_0) c in CNF: c b^{13, 6}_2 ∨ -b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ p_78 ∨ -b^{13, 7}_2 c b^{13, 6}_2 ∨ -b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ p_78 ∨ -b^{13, 7}_1 c b^{13, 6}_2 ∨ -b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ p_78 ∨ b^{13, 7}_0 c in DIMACS: 12011 -12012 12013 78 -12014 0 12011 -12012 12013 78 -12015 0 12011 -12012 12013 78 12016 0 c 1-1 --> 0 c (-b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ b^{13, 6}_0 ∧ -p_78) -> (-b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ -b^{13, 7}_0) c in CNF: c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ p_78 ∨ -b^{13, 7}_2 c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ p_78 ∨ -b^{13, 7}_1 c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ p_78 ∨ -b^{13, 7}_0 c in DIMACS: 12011 12012 -12013 78 -12014 0 12011 12012 -12013 78 -12015 0 12011 12012 -12013 78 -12016 0 c 0-1 --> -1 c (-b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ -b^{13, 6}_0 ∧ -p_78) -> ( b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ b^{13, 7}_0) c in CNF: c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ p_78 ∨ b^{13, 7}_2 c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ p_78 ∨ -b^{13, 7}_1 c b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ p_78 ∨ b^{13, 7}_0 c in DIMACS: 12011 12012 12013 78 12014 0 12011 12012 12013 78 -12015 0 12011 12012 12013 78 12016 0 c -1-1 --> -2 c ( b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ b^{13, 6}_0 ∧ -p_78) -> ( b^{13, 7}_2 ∧ b^{13, 7}_1 ∧ -b^{13, 7}_0) c in CNF: c -b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ p_78 ∨ b^{13, 7}_2 c -b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ p_78 ∨ b^{13, 7}_1 c -b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ p_78 ∨ -b^{13, 7}_0 c in DIMACS: -12011 12012 -12013 78 12014 0 -12011 12012 -12013 78 12015 0 -12011 12012 -12013 78 -12016 0 c -2-1 --> break c ( b^{13, 6}_2 ∧ b^{13, 6}_1 ∧ -b^{13, 6}_0 ∧ -p_78) -> break c in CNF: c -b^{13, 6}_2 ∨ -b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ p_78 ∨ break c in DIMACS: -12011 -12012 12013 78 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 6}_2 ∧ -b^{13, 6}_1 ∧ -b^{13, 6}_0 ∧ true) c in CNF: c -b^{13, 6}_2 ∨ b^{13, 6}_1 ∨ b^{13, 6}_0 ∨ false c in DIMACS: -12011 12012 12013 0 c 3 does not represent an automaton state. c -(-b^{13, 6}_2 ∧ b^{13, 6}_1 ∧ b^{13, 6}_0 ∧ true) c in CNF: c b^{13, 6}_2 ∨ -b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ false c in DIMACS: 12011 -12012 -12013 0 c -3 does not represent an automaton state. c -( b^{13, 6}_2 ∧ b^{13, 6}_1 ∧ b^{13, 6}_0 ∧ true) c in CNF: c -b^{13, 6}_2 ∨ -b^{13, 6}_1 ∨ -b^{13, 6}_0 ∨ false c in DIMACS: -12011 -12012 -12013 0 c i = 7 c -2+1 --> -1 c ( b^{13, 7}_2 ∧ b^{13, 7}_1 ∧ -b^{13, 7}_0 ∧ p_91) -> ( b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ b^{13, 8}_0) c in CNF: c -b^{13, 7}_2 ∨ -b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ -p_91 ∨ b^{13, 8}_2 c -b^{13, 7}_2 ∨ -b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ -p_91 ∨ -b^{13, 8}_1 c -b^{13, 7}_2 ∨ -b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ -p_91 ∨ b^{13, 8}_0 c in DIMACS: -12014 -12015 12016 -91 12017 0 -12014 -12015 12016 -91 -12018 0 -12014 -12015 12016 -91 12019 0 c -1+1 --> 0 c ( b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ b^{13, 7}_0 ∧ p_91) -> (-b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ -b^{13, 8}_0) c in CNF: c -b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ -p_91 ∨ -b^{13, 8}_2 c -b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ -p_91 ∨ -b^{13, 8}_1 c -b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ -p_91 ∨ -b^{13, 8}_0 c in DIMACS: -12014 12015 -12016 -91 -12017 0 -12014 12015 -12016 -91 -12018 0 -12014 12015 -12016 -91 -12019 0 c 0+1 --> 1 c (-b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ -b^{13, 7}_0 ∧ p_91) -> (-b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ b^{13, 8}_0) c in CNF: c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ -p_91 ∨ -b^{13, 8}_2 c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ -p_91 ∨ -b^{13, 8}_1 c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ -p_91 ∨ b^{13, 8}_0 c in DIMACS: 12014 12015 12016 -91 -12017 0 12014 12015 12016 -91 -12018 0 12014 12015 12016 -91 12019 0 c 1+1 --> 2 c (-b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ b^{13, 7}_0 ∧ p_91) -> (-b^{13, 8}_2 ∧ b^{13, 8}_1 ∧ -b^{13, 8}_0) c in CNF: c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ -p_91 ∨ -b^{13, 8}_2 c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ -p_91 ∨ b^{13, 8}_1 c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ -p_91 ∨ -b^{13, 8}_0 c in DIMACS: 12014 12015 -12016 -91 -12017 0 12014 12015 -12016 -91 12018 0 12014 12015 -12016 -91 -12019 0 c 2+1 --> break c (-b^{13, 7}_2 ∧ b^{13, 7}_1 ∧ -b^{13, 7}_0 ∧ p_91) -> break c in CNF: c b^{13, 7}_2 ∨ -b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ -p_91 ∨ break c in DIMACS: 12014 -12015 12016 -91 1162 0 c 2-1 --> 1 c (-b^{13, 7}_2 ∧ b^{13, 7}_1 ∧ -b^{13, 7}_0 ∧ -p_91) -> (-b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ b^{13, 8}_0) c in CNF: c b^{13, 7}_2 ∨ -b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ p_91 ∨ -b^{13, 8}_2 c b^{13, 7}_2 ∨ -b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ p_91 ∨ -b^{13, 8}_1 c b^{13, 7}_2 ∨ -b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ p_91 ∨ b^{13, 8}_0 c in DIMACS: 12014 -12015 12016 91 -12017 0 12014 -12015 12016 91 -12018 0 12014 -12015 12016 91 12019 0 c 1-1 --> 0 c (-b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ b^{13, 7}_0 ∧ -p_91) -> (-b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ -b^{13, 8}_0) c in CNF: c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ p_91 ∨ -b^{13, 8}_2 c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ p_91 ∨ -b^{13, 8}_1 c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ p_91 ∨ -b^{13, 8}_0 c in DIMACS: 12014 12015 -12016 91 -12017 0 12014 12015 -12016 91 -12018 0 12014 12015 -12016 91 -12019 0 c 0-1 --> -1 c (-b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ -b^{13, 7}_0 ∧ -p_91) -> ( b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ b^{13, 8}_0) c in CNF: c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ p_91 ∨ b^{13, 8}_2 c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ p_91 ∨ -b^{13, 8}_1 c b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ p_91 ∨ b^{13, 8}_0 c in DIMACS: 12014 12015 12016 91 12017 0 12014 12015 12016 91 -12018 0 12014 12015 12016 91 12019 0 c -1-1 --> -2 c ( b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ b^{13, 7}_0 ∧ -p_91) -> ( b^{13, 8}_2 ∧ b^{13, 8}_1 ∧ -b^{13, 8}_0) c in CNF: c -b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ p_91 ∨ b^{13, 8}_2 c -b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ p_91 ∨ b^{13, 8}_1 c -b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ p_91 ∨ -b^{13, 8}_0 c in DIMACS: -12014 12015 -12016 91 12017 0 -12014 12015 -12016 91 12018 0 -12014 12015 -12016 91 -12019 0 c -2-1 --> break c ( b^{13, 7}_2 ∧ b^{13, 7}_1 ∧ -b^{13, 7}_0 ∧ -p_91) -> break c in CNF: c -b^{13, 7}_2 ∨ -b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ p_91 ∨ break c in DIMACS: -12014 -12015 12016 91 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 7}_2 ∧ -b^{13, 7}_1 ∧ -b^{13, 7}_0 ∧ true) c in CNF: c -b^{13, 7}_2 ∨ b^{13, 7}_1 ∨ b^{13, 7}_0 ∨ false c in DIMACS: -12014 12015 12016 0 c 3 does not represent an automaton state. c -(-b^{13, 7}_2 ∧ b^{13, 7}_1 ∧ b^{13, 7}_0 ∧ true) c in CNF: c b^{13, 7}_2 ∨ -b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ false c in DIMACS: 12014 -12015 -12016 0 c -3 does not represent an automaton state. c -( b^{13, 7}_2 ∧ b^{13, 7}_1 ∧ b^{13, 7}_0 ∧ true) c in CNF: c -b^{13, 7}_2 ∨ -b^{13, 7}_1 ∨ -b^{13, 7}_0 ∨ false c in DIMACS: -12014 -12015 -12016 0 c i = 8 c -2+1 --> -1 c ( b^{13, 8}_2 ∧ b^{13, 8}_1 ∧ -b^{13, 8}_0 ∧ p_104) -> ( b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ b^{13, 9}_0) c in CNF: c -b^{13, 8}_2 ∨ -b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ -p_104 ∨ b^{13, 9}_2 c -b^{13, 8}_2 ∨ -b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ -p_104 ∨ -b^{13, 9}_1 c -b^{13, 8}_2 ∨ -b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ -p_104 ∨ b^{13, 9}_0 c in DIMACS: -12017 -12018 12019 -104 12020 0 -12017 -12018 12019 -104 -12021 0 -12017 -12018 12019 -104 12022 0 c -1+1 --> 0 c ( b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ b^{13, 8}_0 ∧ p_104) -> (-b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ -b^{13, 9}_0) c in CNF: c -b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ -p_104 ∨ -b^{13, 9}_2 c -b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ -p_104 ∨ -b^{13, 9}_1 c -b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ -p_104 ∨ -b^{13, 9}_0 c in DIMACS: -12017 12018 -12019 -104 -12020 0 -12017 12018 -12019 -104 -12021 0 -12017 12018 -12019 -104 -12022 0 c 0+1 --> 1 c (-b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ -b^{13, 8}_0 ∧ p_104) -> (-b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ b^{13, 9}_0) c in CNF: c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ -p_104 ∨ -b^{13, 9}_2 c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ -p_104 ∨ -b^{13, 9}_1 c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ -p_104 ∨ b^{13, 9}_0 c in DIMACS: 12017 12018 12019 -104 -12020 0 12017 12018 12019 -104 -12021 0 12017 12018 12019 -104 12022 0 c 1+1 --> 2 c (-b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ b^{13, 8}_0 ∧ p_104) -> (-b^{13, 9}_2 ∧ b^{13, 9}_1 ∧ -b^{13, 9}_0) c in CNF: c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ -p_104 ∨ -b^{13, 9}_2 c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ -p_104 ∨ b^{13, 9}_1 c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ -p_104 ∨ -b^{13, 9}_0 c in DIMACS: 12017 12018 -12019 -104 -12020 0 12017 12018 -12019 -104 12021 0 12017 12018 -12019 -104 -12022 0 c 2+1 --> break c (-b^{13, 8}_2 ∧ b^{13, 8}_1 ∧ -b^{13, 8}_0 ∧ p_104) -> break c in CNF: c b^{13, 8}_2 ∨ -b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ -p_104 ∨ break c in DIMACS: 12017 -12018 12019 -104 1162 0 c 2-1 --> 1 c (-b^{13, 8}_2 ∧ b^{13, 8}_1 ∧ -b^{13, 8}_0 ∧ -p_104) -> (-b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ b^{13, 9}_0) c in CNF: c b^{13, 8}_2 ∨ -b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ p_104 ∨ -b^{13, 9}_2 c b^{13, 8}_2 ∨ -b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ p_104 ∨ -b^{13, 9}_1 c b^{13, 8}_2 ∨ -b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ p_104 ∨ b^{13, 9}_0 c in DIMACS: 12017 -12018 12019 104 -12020 0 12017 -12018 12019 104 -12021 0 12017 -12018 12019 104 12022 0 c 1-1 --> 0 c (-b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ b^{13, 8}_0 ∧ -p_104) -> (-b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ -b^{13, 9}_0) c in CNF: c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ p_104 ∨ -b^{13, 9}_2 c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ p_104 ∨ -b^{13, 9}_1 c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ p_104 ∨ -b^{13, 9}_0 c in DIMACS: 12017 12018 -12019 104 -12020 0 12017 12018 -12019 104 -12021 0 12017 12018 -12019 104 -12022 0 c 0-1 --> -1 c (-b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ -b^{13, 8}_0 ∧ -p_104) -> ( b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ b^{13, 9}_0) c in CNF: c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ p_104 ∨ b^{13, 9}_2 c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ p_104 ∨ -b^{13, 9}_1 c b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ p_104 ∨ b^{13, 9}_0 c in DIMACS: 12017 12018 12019 104 12020 0 12017 12018 12019 104 -12021 0 12017 12018 12019 104 12022 0 c -1-1 --> -2 c ( b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ b^{13, 8}_0 ∧ -p_104) -> ( b^{13, 9}_2 ∧ b^{13, 9}_1 ∧ -b^{13, 9}_0) c in CNF: c -b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ p_104 ∨ b^{13, 9}_2 c -b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ p_104 ∨ b^{13, 9}_1 c -b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ p_104 ∨ -b^{13, 9}_0 c in DIMACS: -12017 12018 -12019 104 12020 0 -12017 12018 -12019 104 12021 0 -12017 12018 -12019 104 -12022 0 c -2-1 --> break c ( b^{13, 8}_2 ∧ b^{13, 8}_1 ∧ -b^{13, 8}_0 ∧ -p_104) -> break c in CNF: c -b^{13, 8}_2 ∨ -b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ p_104 ∨ break c in DIMACS: -12017 -12018 12019 104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 8}_2 ∧ -b^{13, 8}_1 ∧ -b^{13, 8}_0 ∧ true) c in CNF: c -b^{13, 8}_2 ∨ b^{13, 8}_1 ∨ b^{13, 8}_0 ∨ false c in DIMACS: -12017 12018 12019 0 c 3 does not represent an automaton state. c -(-b^{13, 8}_2 ∧ b^{13, 8}_1 ∧ b^{13, 8}_0 ∧ true) c in CNF: c b^{13, 8}_2 ∨ -b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ false c in DIMACS: 12017 -12018 -12019 0 c -3 does not represent an automaton state. c -( b^{13, 8}_2 ∧ b^{13, 8}_1 ∧ b^{13, 8}_0 ∧ true) c in CNF: c -b^{13, 8}_2 ∨ -b^{13, 8}_1 ∨ -b^{13, 8}_0 ∨ false c in DIMACS: -12017 -12018 -12019 0 c i = 9 c -2+1 --> -1 c ( b^{13, 9}_2 ∧ b^{13, 9}_1 ∧ -b^{13, 9}_0 ∧ p_117) -> ( b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ b^{13, 10}_0) c in CNF: c -b^{13, 9}_2 ∨ -b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ -p_117 ∨ b^{13, 10}_2 c -b^{13, 9}_2 ∨ -b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ -p_117 ∨ -b^{13, 10}_1 c -b^{13, 9}_2 ∨ -b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ -p_117 ∨ b^{13, 10}_0 c in DIMACS: -12020 -12021 12022 -117 12023 0 -12020 -12021 12022 -117 -12024 0 -12020 -12021 12022 -117 12025 0 c -1+1 --> 0 c ( b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ b^{13, 9}_0 ∧ p_117) -> (-b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ -b^{13, 10}_0) c in CNF: c -b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ -p_117 ∨ -b^{13, 10}_2 c -b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ -p_117 ∨ -b^{13, 10}_1 c -b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ -p_117 ∨ -b^{13, 10}_0 c in DIMACS: -12020 12021 -12022 -117 -12023 0 -12020 12021 -12022 -117 -12024 0 -12020 12021 -12022 -117 -12025 0 c 0+1 --> 1 c (-b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ -b^{13, 9}_0 ∧ p_117) -> (-b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ b^{13, 10}_0) c in CNF: c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ -p_117 ∨ -b^{13, 10}_2 c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ -p_117 ∨ -b^{13, 10}_1 c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ -p_117 ∨ b^{13, 10}_0 c in DIMACS: 12020 12021 12022 -117 -12023 0 12020 12021 12022 -117 -12024 0 12020 12021 12022 -117 12025 0 c 1+1 --> 2 c (-b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ b^{13, 9}_0 ∧ p_117) -> (-b^{13, 10}_2 ∧ b^{13, 10}_1 ∧ -b^{13, 10}_0) c in CNF: c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ -p_117 ∨ -b^{13, 10}_2 c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ -p_117 ∨ b^{13, 10}_1 c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ -p_117 ∨ -b^{13, 10}_0 c in DIMACS: 12020 12021 -12022 -117 -12023 0 12020 12021 -12022 -117 12024 0 12020 12021 -12022 -117 -12025 0 c 2+1 --> break c (-b^{13, 9}_2 ∧ b^{13, 9}_1 ∧ -b^{13, 9}_0 ∧ p_117) -> break c in CNF: c b^{13, 9}_2 ∨ -b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ -p_117 ∨ break c in DIMACS: 12020 -12021 12022 -117 1162 0 c 2-1 --> 1 c (-b^{13, 9}_2 ∧ b^{13, 9}_1 ∧ -b^{13, 9}_0 ∧ -p_117) -> (-b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ b^{13, 10}_0) c in CNF: c b^{13, 9}_2 ∨ -b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ p_117 ∨ -b^{13, 10}_2 c b^{13, 9}_2 ∨ -b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ p_117 ∨ -b^{13, 10}_1 c b^{13, 9}_2 ∨ -b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ p_117 ∨ b^{13, 10}_0 c in DIMACS: 12020 -12021 12022 117 -12023 0 12020 -12021 12022 117 -12024 0 12020 -12021 12022 117 12025 0 c 1-1 --> 0 c (-b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ b^{13, 9}_0 ∧ -p_117) -> (-b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ -b^{13, 10}_0) c in CNF: c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ p_117 ∨ -b^{13, 10}_2 c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ p_117 ∨ -b^{13, 10}_1 c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ p_117 ∨ -b^{13, 10}_0 c in DIMACS: 12020 12021 -12022 117 -12023 0 12020 12021 -12022 117 -12024 0 12020 12021 -12022 117 -12025 0 c 0-1 --> -1 c (-b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ -b^{13, 9}_0 ∧ -p_117) -> ( b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ b^{13, 10}_0) c in CNF: c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ p_117 ∨ b^{13, 10}_2 c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ p_117 ∨ -b^{13, 10}_1 c b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ p_117 ∨ b^{13, 10}_0 c in DIMACS: 12020 12021 12022 117 12023 0 12020 12021 12022 117 -12024 0 12020 12021 12022 117 12025 0 c -1-1 --> -2 c ( b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ b^{13, 9}_0 ∧ -p_117) -> ( b^{13, 10}_2 ∧ b^{13, 10}_1 ∧ -b^{13, 10}_0) c in CNF: c -b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ p_117 ∨ b^{13, 10}_2 c -b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ p_117 ∨ b^{13, 10}_1 c -b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ p_117 ∨ -b^{13, 10}_0 c in DIMACS: -12020 12021 -12022 117 12023 0 -12020 12021 -12022 117 12024 0 -12020 12021 -12022 117 -12025 0 c -2-1 --> break c ( b^{13, 9}_2 ∧ b^{13, 9}_1 ∧ -b^{13, 9}_0 ∧ -p_117) -> break c in CNF: c -b^{13, 9}_2 ∨ -b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ p_117 ∨ break c in DIMACS: -12020 -12021 12022 117 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 9}_2 ∧ -b^{13, 9}_1 ∧ -b^{13, 9}_0 ∧ true) c in CNF: c -b^{13, 9}_2 ∨ b^{13, 9}_1 ∨ b^{13, 9}_0 ∨ false c in DIMACS: -12020 12021 12022 0 c 3 does not represent an automaton state. c -(-b^{13, 9}_2 ∧ b^{13, 9}_1 ∧ b^{13, 9}_0 ∧ true) c in CNF: c b^{13, 9}_2 ∨ -b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ false c in DIMACS: 12020 -12021 -12022 0 c -3 does not represent an automaton state. c -( b^{13, 9}_2 ∧ b^{13, 9}_1 ∧ b^{13, 9}_0 ∧ true) c in CNF: c -b^{13, 9}_2 ∨ -b^{13, 9}_1 ∨ -b^{13, 9}_0 ∨ false c in DIMACS: -12020 -12021 -12022 0 c i = 10 c -2+1 --> -1 c ( b^{13, 10}_2 ∧ b^{13, 10}_1 ∧ -b^{13, 10}_0 ∧ p_130) -> ( b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ b^{13, 11}_0) c in CNF: c -b^{13, 10}_2 ∨ -b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ -p_130 ∨ b^{13, 11}_2 c -b^{13, 10}_2 ∨ -b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ -p_130 ∨ -b^{13, 11}_1 c -b^{13, 10}_2 ∨ -b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ -p_130 ∨ b^{13, 11}_0 c in DIMACS: -12023 -12024 12025 -130 12026 0 -12023 -12024 12025 -130 -12027 0 -12023 -12024 12025 -130 12028 0 c -1+1 --> 0 c ( b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ b^{13, 10}_0 ∧ p_130) -> (-b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ -b^{13, 11}_0) c in CNF: c -b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ -p_130 ∨ -b^{13, 11}_2 c -b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ -p_130 ∨ -b^{13, 11}_1 c -b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ -p_130 ∨ -b^{13, 11}_0 c in DIMACS: -12023 12024 -12025 -130 -12026 0 -12023 12024 -12025 -130 -12027 0 -12023 12024 -12025 -130 -12028 0 c 0+1 --> 1 c (-b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ -b^{13, 10}_0 ∧ p_130) -> (-b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ b^{13, 11}_0) c in CNF: c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ -p_130 ∨ -b^{13, 11}_2 c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ -p_130 ∨ -b^{13, 11}_1 c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ -p_130 ∨ b^{13, 11}_0 c in DIMACS: 12023 12024 12025 -130 -12026 0 12023 12024 12025 -130 -12027 0 12023 12024 12025 -130 12028 0 c 1+1 --> 2 c (-b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ b^{13, 10}_0 ∧ p_130) -> (-b^{13, 11}_2 ∧ b^{13, 11}_1 ∧ -b^{13, 11}_0) c in CNF: c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ -p_130 ∨ -b^{13, 11}_2 c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ -p_130 ∨ b^{13, 11}_1 c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ -p_130 ∨ -b^{13, 11}_0 c in DIMACS: 12023 12024 -12025 -130 -12026 0 12023 12024 -12025 -130 12027 0 12023 12024 -12025 -130 -12028 0 c 2+1 --> break c (-b^{13, 10}_2 ∧ b^{13, 10}_1 ∧ -b^{13, 10}_0 ∧ p_130) -> break c in CNF: c b^{13, 10}_2 ∨ -b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ -p_130 ∨ break c in DIMACS: 12023 -12024 12025 -130 1162 0 c 2-1 --> 1 c (-b^{13, 10}_2 ∧ b^{13, 10}_1 ∧ -b^{13, 10}_0 ∧ -p_130) -> (-b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ b^{13, 11}_0) c in CNF: c b^{13, 10}_2 ∨ -b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ p_130 ∨ -b^{13, 11}_2 c b^{13, 10}_2 ∨ -b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ p_130 ∨ -b^{13, 11}_1 c b^{13, 10}_2 ∨ -b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ p_130 ∨ b^{13, 11}_0 c in DIMACS: 12023 -12024 12025 130 -12026 0 12023 -12024 12025 130 -12027 0 12023 -12024 12025 130 12028 0 c 1-1 --> 0 c (-b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ b^{13, 10}_0 ∧ -p_130) -> (-b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ -b^{13, 11}_0) c in CNF: c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ p_130 ∨ -b^{13, 11}_2 c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ p_130 ∨ -b^{13, 11}_1 c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ p_130 ∨ -b^{13, 11}_0 c in DIMACS: 12023 12024 -12025 130 -12026 0 12023 12024 -12025 130 -12027 0 12023 12024 -12025 130 -12028 0 c 0-1 --> -1 c (-b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ -b^{13, 10}_0 ∧ -p_130) -> ( b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ b^{13, 11}_0) c in CNF: c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ p_130 ∨ b^{13, 11}_2 c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ p_130 ∨ -b^{13, 11}_1 c b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ p_130 ∨ b^{13, 11}_0 c in DIMACS: 12023 12024 12025 130 12026 0 12023 12024 12025 130 -12027 0 12023 12024 12025 130 12028 0 c -1-1 --> -2 c ( b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ b^{13, 10}_0 ∧ -p_130) -> ( b^{13, 11}_2 ∧ b^{13, 11}_1 ∧ -b^{13, 11}_0) c in CNF: c -b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ p_130 ∨ b^{13, 11}_2 c -b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ p_130 ∨ b^{13, 11}_1 c -b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ p_130 ∨ -b^{13, 11}_0 c in DIMACS: -12023 12024 -12025 130 12026 0 -12023 12024 -12025 130 12027 0 -12023 12024 -12025 130 -12028 0 c -2-1 --> break c ( b^{13, 10}_2 ∧ b^{13, 10}_1 ∧ -b^{13, 10}_0 ∧ -p_130) -> break c in CNF: c -b^{13, 10}_2 ∨ -b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ p_130 ∨ break c in DIMACS: -12023 -12024 12025 130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 10}_2 ∧ -b^{13, 10}_1 ∧ -b^{13, 10}_0 ∧ true) c in CNF: c -b^{13, 10}_2 ∨ b^{13, 10}_1 ∨ b^{13, 10}_0 ∨ false c in DIMACS: -12023 12024 12025 0 c 3 does not represent an automaton state. c -(-b^{13, 10}_2 ∧ b^{13, 10}_1 ∧ b^{13, 10}_0 ∧ true) c in CNF: c b^{13, 10}_2 ∨ -b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ false c in DIMACS: 12023 -12024 -12025 0 c -3 does not represent an automaton state. c -( b^{13, 10}_2 ∧ b^{13, 10}_1 ∧ b^{13, 10}_0 ∧ true) c in CNF: c -b^{13, 10}_2 ∨ -b^{13, 10}_1 ∨ -b^{13, 10}_0 ∨ false c in DIMACS: -12023 -12024 -12025 0 c i = 11 c -2+1 --> -1 c ( b^{13, 11}_2 ∧ b^{13, 11}_1 ∧ -b^{13, 11}_0 ∧ p_143) -> ( b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ b^{13, 12}_0) c in CNF: c -b^{13, 11}_2 ∨ -b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ -p_143 ∨ b^{13, 12}_2 c -b^{13, 11}_2 ∨ -b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ -p_143 ∨ -b^{13, 12}_1 c -b^{13, 11}_2 ∨ -b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ -p_143 ∨ b^{13, 12}_0 c in DIMACS: -12026 -12027 12028 -143 12029 0 -12026 -12027 12028 -143 -12030 0 -12026 -12027 12028 -143 12031 0 c -1+1 --> 0 c ( b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ b^{13, 11}_0 ∧ p_143) -> (-b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ -b^{13, 12}_0) c in CNF: c -b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ -p_143 ∨ -b^{13, 12}_2 c -b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ -p_143 ∨ -b^{13, 12}_1 c -b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ -p_143 ∨ -b^{13, 12}_0 c in DIMACS: -12026 12027 -12028 -143 -12029 0 -12026 12027 -12028 -143 -12030 0 -12026 12027 -12028 -143 -12031 0 c 0+1 --> 1 c (-b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ -b^{13, 11}_0 ∧ p_143) -> (-b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ b^{13, 12}_0) c in CNF: c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ -p_143 ∨ -b^{13, 12}_2 c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ -p_143 ∨ -b^{13, 12}_1 c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ -p_143 ∨ b^{13, 12}_0 c in DIMACS: 12026 12027 12028 -143 -12029 0 12026 12027 12028 -143 -12030 0 12026 12027 12028 -143 12031 0 c 1+1 --> 2 c (-b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ b^{13, 11}_0 ∧ p_143) -> (-b^{13, 12}_2 ∧ b^{13, 12}_1 ∧ -b^{13, 12}_0) c in CNF: c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ -p_143 ∨ -b^{13, 12}_2 c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ -p_143 ∨ b^{13, 12}_1 c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ -p_143 ∨ -b^{13, 12}_0 c in DIMACS: 12026 12027 -12028 -143 -12029 0 12026 12027 -12028 -143 12030 0 12026 12027 -12028 -143 -12031 0 c 2+1 --> break c (-b^{13, 11}_2 ∧ b^{13, 11}_1 ∧ -b^{13, 11}_0 ∧ p_143) -> break c in CNF: c b^{13, 11}_2 ∨ -b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ -p_143 ∨ break c in DIMACS: 12026 -12027 12028 -143 1162 0 c 2-1 --> 1 c (-b^{13, 11}_2 ∧ b^{13, 11}_1 ∧ -b^{13, 11}_0 ∧ -p_143) -> (-b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ b^{13, 12}_0) c in CNF: c b^{13, 11}_2 ∨ -b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ p_143 ∨ -b^{13, 12}_2 c b^{13, 11}_2 ∨ -b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ p_143 ∨ -b^{13, 12}_1 c b^{13, 11}_2 ∨ -b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ p_143 ∨ b^{13, 12}_0 c in DIMACS: 12026 -12027 12028 143 -12029 0 12026 -12027 12028 143 -12030 0 12026 -12027 12028 143 12031 0 c 1-1 --> 0 c (-b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ b^{13, 11}_0 ∧ -p_143) -> (-b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ -b^{13, 12}_0) c in CNF: c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ p_143 ∨ -b^{13, 12}_2 c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ p_143 ∨ -b^{13, 12}_1 c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ p_143 ∨ -b^{13, 12}_0 c in DIMACS: 12026 12027 -12028 143 -12029 0 12026 12027 -12028 143 -12030 0 12026 12027 -12028 143 -12031 0 c 0-1 --> -1 c (-b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ -b^{13, 11}_0 ∧ -p_143) -> ( b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ b^{13, 12}_0) c in CNF: c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ p_143 ∨ b^{13, 12}_2 c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ p_143 ∨ -b^{13, 12}_1 c b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ p_143 ∨ b^{13, 12}_0 c in DIMACS: 12026 12027 12028 143 12029 0 12026 12027 12028 143 -12030 0 12026 12027 12028 143 12031 0 c -1-1 --> -2 c ( b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ b^{13, 11}_0 ∧ -p_143) -> ( b^{13, 12}_2 ∧ b^{13, 12}_1 ∧ -b^{13, 12}_0) c in CNF: c -b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ p_143 ∨ b^{13, 12}_2 c -b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ p_143 ∨ b^{13, 12}_1 c -b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ p_143 ∨ -b^{13, 12}_0 c in DIMACS: -12026 12027 -12028 143 12029 0 -12026 12027 -12028 143 12030 0 -12026 12027 -12028 143 -12031 0 c -2-1 --> break c ( b^{13, 11}_2 ∧ b^{13, 11}_1 ∧ -b^{13, 11}_0 ∧ -p_143) -> break c in CNF: c -b^{13, 11}_2 ∨ -b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ p_143 ∨ break c in DIMACS: -12026 -12027 12028 143 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 11}_2 ∧ -b^{13, 11}_1 ∧ -b^{13, 11}_0 ∧ true) c in CNF: c -b^{13, 11}_2 ∨ b^{13, 11}_1 ∨ b^{13, 11}_0 ∨ false c in DIMACS: -12026 12027 12028 0 c 3 does not represent an automaton state. c -(-b^{13, 11}_2 ∧ b^{13, 11}_1 ∧ b^{13, 11}_0 ∧ true) c in CNF: c b^{13, 11}_2 ∨ -b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ false c in DIMACS: 12026 -12027 -12028 0 c -3 does not represent an automaton state. c -( b^{13, 11}_2 ∧ b^{13, 11}_1 ∧ b^{13, 11}_0 ∧ true) c in CNF: c -b^{13, 11}_2 ∨ -b^{13, 11}_1 ∨ -b^{13, 11}_0 ∨ false c in DIMACS: -12026 -12027 -12028 0 c i = 12 c -2+1 --> -1 c ( b^{13, 12}_2 ∧ b^{13, 12}_1 ∧ -b^{13, 12}_0 ∧ p_156) -> ( b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ b^{13, 13}_0) c in CNF: c -b^{13, 12}_2 ∨ -b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ -p_156 ∨ b^{13, 13}_2 c -b^{13, 12}_2 ∨ -b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ -p_156 ∨ -b^{13, 13}_1 c -b^{13, 12}_2 ∨ -b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ -p_156 ∨ b^{13, 13}_0 c in DIMACS: -12029 -12030 12031 -156 12032 0 -12029 -12030 12031 -156 -12033 0 -12029 -12030 12031 -156 12034 0 c -1+1 --> 0 c ( b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ b^{13, 12}_0 ∧ p_156) -> (-b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ -b^{13, 13}_0) c in CNF: c -b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ -p_156 ∨ -b^{13, 13}_2 c -b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ -p_156 ∨ -b^{13, 13}_1 c -b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ -p_156 ∨ -b^{13, 13}_0 c in DIMACS: -12029 12030 -12031 -156 -12032 0 -12029 12030 -12031 -156 -12033 0 -12029 12030 -12031 -156 -12034 0 c 0+1 --> 1 c (-b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ -b^{13, 12}_0 ∧ p_156) -> (-b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ b^{13, 13}_0) c in CNF: c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ -p_156 ∨ -b^{13, 13}_2 c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ -p_156 ∨ -b^{13, 13}_1 c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ -p_156 ∨ b^{13, 13}_0 c in DIMACS: 12029 12030 12031 -156 -12032 0 12029 12030 12031 -156 -12033 0 12029 12030 12031 -156 12034 0 c 1+1 --> 2 c (-b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ b^{13, 12}_0 ∧ p_156) -> (-b^{13, 13}_2 ∧ b^{13, 13}_1 ∧ -b^{13, 13}_0) c in CNF: c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ -p_156 ∨ -b^{13, 13}_2 c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ -p_156 ∨ b^{13, 13}_1 c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ -p_156 ∨ -b^{13, 13}_0 c in DIMACS: 12029 12030 -12031 -156 -12032 0 12029 12030 -12031 -156 12033 0 12029 12030 -12031 -156 -12034 0 c 2+1 --> break c (-b^{13, 12}_2 ∧ b^{13, 12}_1 ∧ -b^{13, 12}_0 ∧ p_156) -> break c in CNF: c b^{13, 12}_2 ∨ -b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ -p_156 ∨ break c in DIMACS: 12029 -12030 12031 -156 1162 0 c 2-1 --> 1 c (-b^{13, 12}_2 ∧ b^{13, 12}_1 ∧ -b^{13, 12}_0 ∧ -p_156) -> (-b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ b^{13, 13}_0) c in CNF: c b^{13, 12}_2 ∨ -b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ p_156 ∨ -b^{13, 13}_2 c b^{13, 12}_2 ∨ -b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ p_156 ∨ -b^{13, 13}_1 c b^{13, 12}_2 ∨ -b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ p_156 ∨ b^{13, 13}_0 c in DIMACS: 12029 -12030 12031 156 -12032 0 12029 -12030 12031 156 -12033 0 12029 -12030 12031 156 12034 0 c 1-1 --> 0 c (-b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ b^{13, 12}_0 ∧ -p_156) -> (-b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ -b^{13, 13}_0) c in CNF: c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ p_156 ∨ -b^{13, 13}_2 c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ p_156 ∨ -b^{13, 13}_1 c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ p_156 ∨ -b^{13, 13}_0 c in DIMACS: 12029 12030 -12031 156 -12032 0 12029 12030 -12031 156 -12033 0 12029 12030 -12031 156 -12034 0 c 0-1 --> -1 c (-b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ -b^{13, 12}_0 ∧ -p_156) -> ( b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ b^{13, 13}_0) c in CNF: c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ p_156 ∨ b^{13, 13}_2 c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ p_156 ∨ -b^{13, 13}_1 c b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ p_156 ∨ b^{13, 13}_0 c in DIMACS: 12029 12030 12031 156 12032 0 12029 12030 12031 156 -12033 0 12029 12030 12031 156 12034 0 c -1-1 --> -2 c ( b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ b^{13, 12}_0 ∧ -p_156) -> ( b^{13, 13}_2 ∧ b^{13, 13}_1 ∧ -b^{13, 13}_0) c in CNF: c -b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ p_156 ∨ b^{13, 13}_2 c -b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ p_156 ∨ b^{13, 13}_1 c -b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ p_156 ∨ -b^{13, 13}_0 c in DIMACS: -12029 12030 -12031 156 12032 0 -12029 12030 -12031 156 12033 0 -12029 12030 -12031 156 -12034 0 c -2-1 --> break c ( b^{13, 12}_2 ∧ b^{13, 12}_1 ∧ -b^{13, 12}_0 ∧ -p_156) -> break c in CNF: c -b^{13, 12}_2 ∨ -b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ p_156 ∨ break c in DIMACS: -12029 -12030 12031 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 12}_2 ∧ -b^{13, 12}_1 ∧ -b^{13, 12}_0 ∧ true) c in CNF: c -b^{13, 12}_2 ∨ b^{13, 12}_1 ∨ b^{13, 12}_0 ∨ false c in DIMACS: -12029 12030 12031 0 c 3 does not represent an automaton state. c -(-b^{13, 12}_2 ∧ b^{13, 12}_1 ∧ b^{13, 12}_0 ∧ true) c in CNF: c b^{13, 12}_2 ∨ -b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ false c in DIMACS: 12029 -12030 -12031 0 c -3 does not represent an automaton state. c -( b^{13, 12}_2 ∧ b^{13, 12}_1 ∧ b^{13, 12}_0 ∧ true) c in CNF: c -b^{13, 12}_2 ∨ -b^{13, 12}_1 ∨ -b^{13, 12}_0 ∨ false c in DIMACS: -12029 -12030 -12031 0 c i = 13 c -2+1 --> -1 c ( b^{13, 13}_2 ∧ b^{13, 13}_1 ∧ -b^{13, 13}_0 ∧ p_169) -> ( b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ b^{13, 14}_0) c in CNF: c -b^{13, 13}_2 ∨ -b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ -p_169 ∨ b^{13, 14}_2 c -b^{13, 13}_2 ∨ -b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ -p_169 ∨ -b^{13, 14}_1 c -b^{13, 13}_2 ∨ -b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ -p_169 ∨ b^{13, 14}_0 c in DIMACS: -12032 -12033 12034 -169 12035 0 -12032 -12033 12034 -169 -12036 0 -12032 -12033 12034 -169 12037 0 c -1+1 --> 0 c ( b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ b^{13, 13}_0 ∧ p_169) -> (-b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ -b^{13, 14}_0) c in CNF: c -b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ -p_169 ∨ -b^{13, 14}_2 c -b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ -p_169 ∨ -b^{13, 14}_1 c -b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ -p_169 ∨ -b^{13, 14}_0 c in DIMACS: -12032 12033 -12034 -169 -12035 0 -12032 12033 -12034 -169 -12036 0 -12032 12033 -12034 -169 -12037 0 c 0+1 --> 1 c (-b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ -b^{13, 13}_0 ∧ p_169) -> (-b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ b^{13, 14}_0) c in CNF: c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ -p_169 ∨ -b^{13, 14}_2 c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ -p_169 ∨ -b^{13, 14}_1 c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ -p_169 ∨ b^{13, 14}_0 c in DIMACS: 12032 12033 12034 -169 -12035 0 12032 12033 12034 -169 -12036 0 12032 12033 12034 -169 12037 0 c 1+1 --> 2 c (-b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ b^{13, 13}_0 ∧ p_169) -> (-b^{13, 14}_2 ∧ b^{13, 14}_1 ∧ -b^{13, 14}_0) c in CNF: c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ -p_169 ∨ -b^{13, 14}_2 c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ -p_169 ∨ b^{13, 14}_1 c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ -p_169 ∨ -b^{13, 14}_0 c in DIMACS: 12032 12033 -12034 -169 -12035 0 12032 12033 -12034 -169 12036 0 12032 12033 -12034 -169 -12037 0 c 2+1 --> break c (-b^{13, 13}_2 ∧ b^{13, 13}_1 ∧ -b^{13, 13}_0 ∧ p_169) -> break c in CNF: c b^{13, 13}_2 ∨ -b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ -p_169 ∨ break c in DIMACS: 12032 -12033 12034 -169 1162 0 c 2-1 --> 1 c (-b^{13, 13}_2 ∧ b^{13, 13}_1 ∧ -b^{13, 13}_0 ∧ -p_169) -> (-b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ b^{13, 14}_0) c in CNF: c b^{13, 13}_2 ∨ -b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ p_169 ∨ -b^{13, 14}_2 c b^{13, 13}_2 ∨ -b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ p_169 ∨ -b^{13, 14}_1 c b^{13, 13}_2 ∨ -b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ p_169 ∨ b^{13, 14}_0 c in DIMACS: 12032 -12033 12034 169 -12035 0 12032 -12033 12034 169 -12036 0 12032 -12033 12034 169 12037 0 c 1-1 --> 0 c (-b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ b^{13, 13}_0 ∧ -p_169) -> (-b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ -b^{13, 14}_0) c in CNF: c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ p_169 ∨ -b^{13, 14}_2 c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ p_169 ∨ -b^{13, 14}_1 c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ p_169 ∨ -b^{13, 14}_0 c in DIMACS: 12032 12033 -12034 169 -12035 0 12032 12033 -12034 169 -12036 0 12032 12033 -12034 169 -12037 0 c 0-1 --> -1 c (-b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ -b^{13, 13}_0 ∧ -p_169) -> ( b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ b^{13, 14}_0) c in CNF: c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ p_169 ∨ b^{13, 14}_2 c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ p_169 ∨ -b^{13, 14}_1 c b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ p_169 ∨ b^{13, 14}_0 c in DIMACS: 12032 12033 12034 169 12035 0 12032 12033 12034 169 -12036 0 12032 12033 12034 169 12037 0 c -1-1 --> -2 c ( b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ b^{13, 13}_0 ∧ -p_169) -> ( b^{13, 14}_2 ∧ b^{13, 14}_1 ∧ -b^{13, 14}_0) c in CNF: c -b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ p_169 ∨ b^{13, 14}_2 c -b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ p_169 ∨ b^{13, 14}_1 c -b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ p_169 ∨ -b^{13, 14}_0 c in DIMACS: -12032 12033 -12034 169 12035 0 -12032 12033 -12034 169 12036 0 -12032 12033 -12034 169 -12037 0 c -2-1 --> break c ( b^{13, 13}_2 ∧ b^{13, 13}_1 ∧ -b^{13, 13}_0 ∧ -p_169) -> break c in CNF: c -b^{13, 13}_2 ∨ -b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ p_169 ∨ break c in DIMACS: -12032 -12033 12034 169 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 13}_2 ∧ -b^{13, 13}_1 ∧ -b^{13, 13}_0 ∧ true) c in CNF: c -b^{13, 13}_2 ∨ b^{13, 13}_1 ∨ b^{13, 13}_0 ∨ false c in DIMACS: -12032 12033 12034 0 c 3 does not represent an automaton state. c -(-b^{13, 13}_2 ∧ b^{13, 13}_1 ∧ b^{13, 13}_0 ∧ true) c in CNF: c b^{13, 13}_2 ∨ -b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ false c in DIMACS: 12032 -12033 -12034 0 c -3 does not represent an automaton state. c -( b^{13, 13}_2 ∧ b^{13, 13}_1 ∧ b^{13, 13}_0 ∧ true) c in CNF: c -b^{13, 13}_2 ∨ -b^{13, 13}_1 ∨ -b^{13, 13}_0 ∨ false c in DIMACS: -12032 -12033 -12034 0 c i = 14 c -2+1 --> -1 c ( b^{13, 14}_2 ∧ b^{13, 14}_1 ∧ -b^{13, 14}_0 ∧ p_182) -> ( b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ b^{13, 15}_0) c in CNF: c -b^{13, 14}_2 ∨ -b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ -p_182 ∨ b^{13, 15}_2 c -b^{13, 14}_2 ∨ -b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ -p_182 ∨ -b^{13, 15}_1 c -b^{13, 14}_2 ∨ -b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ -p_182 ∨ b^{13, 15}_0 c in DIMACS: -12035 -12036 12037 -182 12038 0 -12035 -12036 12037 -182 -12039 0 -12035 -12036 12037 -182 12040 0 c -1+1 --> 0 c ( b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ b^{13, 14}_0 ∧ p_182) -> (-b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ -b^{13, 15}_0) c in CNF: c -b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ -p_182 ∨ -b^{13, 15}_2 c -b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ -p_182 ∨ -b^{13, 15}_1 c -b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ -p_182 ∨ -b^{13, 15}_0 c in DIMACS: -12035 12036 -12037 -182 -12038 0 -12035 12036 -12037 -182 -12039 0 -12035 12036 -12037 -182 -12040 0 c 0+1 --> 1 c (-b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ -b^{13, 14}_0 ∧ p_182) -> (-b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ b^{13, 15}_0) c in CNF: c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ -p_182 ∨ -b^{13, 15}_2 c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ -p_182 ∨ -b^{13, 15}_1 c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ -p_182 ∨ b^{13, 15}_0 c in DIMACS: 12035 12036 12037 -182 -12038 0 12035 12036 12037 -182 -12039 0 12035 12036 12037 -182 12040 0 c 1+1 --> 2 c (-b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ b^{13, 14}_0 ∧ p_182) -> (-b^{13, 15}_2 ∧ b^{13, 15}_1 ∧ -b^{13, 15}_0) c in CNF: c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ -p_182 ∨ -b^{13, 15}_2 c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ -p_182 ∨ b^{13, 15}_1 c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ -p_182 ∨ -b^{13, 15}_0 c in DIMACS: 12035 12036 -12037 -182 -12038 0 12035 12036 -12037 -182 12039 0 12035 12036 -12037 -182 -12040 0 c 2+1 --> break c (-b^{13, 14}_2 ∧ b^{13, 14}_1 ∧ -b^{13, 14}_0 ∧ p_182) -> break c in CNF: c b^{13, 14}_2 ∨ -b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ -p_182 ∨ break c in DIMACS: 12035 -12036 12037 -182 1162 0 c 2-1 --> 1 c (-b^{13, 14}_2 ∧ b^{13, 14}_1 ∧ -b^{13, 14}_0 ∧ -p_182) -> (-b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ b^{13, 15}_0) c in CNF: c b^{13, 14}_2 ∨ -b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ p_182 ∨ -b^{13, 15}_2 c b^{13, 14}_2 ∨ -b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ p_182 ∨ -b^{13, 15}_1 c b^{13, 14}_2 ∨ -b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ p_182 ∨ b^{13, 15}_0 c in DIMACS: 12035 -12036 12037 182 -12038 0 12035 -12036 12037 182 -12039 0 12035 -12036 12037 182 12040 0 c 1-1 --> 0 c (-b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ b^{13, 14}_0 ∧ -p_182) -> (-b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ -b^{13, 15}_0) c in CNF: c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ p_182 ∨ -b^{13, 15}_2 c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ p_182 ∨ -b^{13, 15}_1 c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ p_182 ∨ -b^{13, 15}_0 c in DIMACS: 12035 12036 -12037 182 -12038 0 12035 12036 -12037 182 -12039 0 12035 12036 -12037 182 -12040 0 c 0-1 --> -1 c (-b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ -b^{13, 14}_0 ∧ -p_182) -> ( b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ b^{13, 15}_0) c in CNF: c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ p_182 ∨ b^{13, 15}_2 c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ p_182 ∨ -b^{13, 15}_1 c b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ p_182 ∨ b^{13, 15}_0 c in DIMACS: 12035 12036 12037 182 12038 0 12035 12036 12037 182 -12039 0 12035 12036 12037 182 12040 0 c -1-1 --> -2 c ( b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ b^{13, 14}_0 ∧ -p_182) -> ( b^{13, 15}_2 ∧ b^{13, 15}_1 ∧ -b^{13, 15}_0) c in CNF: c -b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ p_182 ∨ b^{13, 15}_2 c -b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ p_182 ∨ b^{13, 15}_1 c -b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ p_182 ∨ -b^{13, 15}_0 c in DIMACS: -12035 12036 -12037 182 12038 0 -12035 12036 -12037 182 12039 0 -12035 12036 -12037 182 -12040 0 c -2-1 --> break c ( b^{13, 14}_2 ∧ b^{13, 14}_1 ∧ -b^{13, 14}_0 ∧ -p_182) -> break c in CNF: c -b^{13, 14}_2 ∨ -b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ p_182 ∨ break c in DIMACS: -12035 -12036 12037 182 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 14}_2 ∧ -b^{13, 14}_1 ∧ -b^{13, 14}_0 ∧ true) c in CNF: c -b^{13, 14}_2 ∨ b^{13, 14}_1 ∨ b^{13, 14}_0 ∨ false c in DIMACS: -12035 12036 12037 0 c 3 does not represent an automaton state. c -(-b^{13, 14}_2 ∧ b^{13, 14}_1 ∧ b^{13, 14}_0 ∧ true) c in CNF: c b^{13, 14}_2 ∨ -b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ false c in DIMACS: 12035 -12036 -12037 0 c -3 does not represent an automaton state. c -( b^{13, 14}_2 ∧ b^{13, 14}_1 ∧ b^{13, 14}_0 ∧ true) c in CNF: c -b^{13, 14}_2 ∨ -b^{13, 14}_1 ∨ -b^{13, 14}_0 ∨ false c in DIMACS: -12035 -12036 -12037 0 c i = 15 c -2+1 --> -1 c ( b^{13, 15}_2 ∧ b^{13, 15}_1 ∧ -b^{13, 15}_0 ∧ p_195) -> ( b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ b^{13, 16}_0) c in CNF: c -b^{13, 15}_2 ∨ -b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ -p_195 ∨ b^{13, 16}_2 c -b^{13, 15}_2 ∨ -b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ -p_195 ∨ -b^{13, 16}_1 c -b^{13, 15}_2 ∨ -b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ -p_195 ∨ b^{13, 16}_0 c in DIMACS: -12038 -12039 12040 -195 12041 0 -12038 -12039 12040 -195 -12042 0 -12038 -12039 12040 -195 12043 0 c -1+1 --> 0 c ( b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ b^{13, 15}_0 ∧ p_195) -> (-b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ -b^{13, 16}_0) c in CNF: c -b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ -p_195 ∨ -b^{13, 16}_2 c -b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ -p_195 ∨ -b^{13, 16}_1 c -b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ -p_195 ∨ -b^{13, 16}_0 c in DIMACS: -12038 12039 -12040 -195 -12041 0 -12038 12039 -12040 -195 -12042 0 -12038 12039 -12040 -195 -12043 0 c 0+1 --> 1 c (-b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ -b^{13, 15}_0 ∧ p_195) -> (-b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ b^{13, 16}_0) c in CNF: c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ -p_195 ∨ -b^{13, 16}_2 c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ -p_195 ∨ -b^{13, 16}_1 c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ -p_195 ∨ b^{13, 16}_0 c in DIMACS: 12038 12039 12040 -195 -12041 0 12038 12039 12040 -195 -12042 0 12038 12039 12040 -195 12043 0 c 1+1 --> 2 c (-b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ b^{13, 15}_0 ∧ p_195) -> (-b^{13, 16}_2 ∧ b^{13, 16}_1 ∧ -b^{13, 16}_0) c in CNF: c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ -p_195 ∨ -b^{13, 16}_2 c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ -p_195 ∨ b^{13, 16}_1 c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ -p_195 ∨ -b^{13, 16}_0 c in DIMACS: 12038 12039 -12040 -195 -12041 0 12038 12039 -12040 -195 12042 0 12038 12039 -12040 -195 -12043 0 c 2+1 --> break c (-b^{13, 15}_2 ∧ b^{13, 15}_1 ∧ -b^{13, 15}_0 ∧ p_195) -> break c in CNF: c b^{13, 15}_2 ∨ -b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ -p_195 ∨ break c in DIMACS: 12038 -12039 12040 -195 1162 0 c 2-1 --> 1 c (-b^{13, 15}_2 ∧ b^{13, 15}_1 ∧ -b^{13, 15}_0 ∧ -p_195) -> (-b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ b^{13, 16}_0) c in CNF: c b^{13, 15}_2 ∨ -b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ p_195 ∨ -b^{13, 16}_2 c b^{13, 15}_2 ∨ -b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ p_195 ∨ -b^{13, 16}_1 c b^{13, 15}_2 ∨ -b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ p_195 ∨ b^{13, 16}_0 c in DIMACS: 12038 -12039 12040 195 -12041 0 12038 -12039 12040 195 -12042 0 12038 -12039 12040 195 12043 0 c 1-1 --> 0 c (-b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ b^{13, 15}_0 ∧ -p_195) -> (-b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ -b^{13, 16}_0) c in CNF: c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ p_195 ∨ -b^{13, 16}_2 c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ p_195 ∨ -b^{13, 16}_1 c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ p_195 ∨ -b^{13, 16}_0 c in DIMACS: 12038 12039 -12040 195 -12041 0 12038 12039 -12040 195 -12042 0 12038 12039 -12040 195 -12043 0 c 0-1 --> -1 c (-b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ -b^{13, 15}_0 ∧ -p_195) -> ( b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ b^{13, 16}_0) c in CNF: c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ p_195 ∨ b^{13, 16}_2 c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ p_195 ∨ -b^{13, 16}_1 c b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ p_195 ∨ b^{13, 16}_0 c in DIMACS: 12038 12039 12040 195 12041 0 12038 12039 12040 195 -12042 0 12038 12039 12040 195 12043 0 c -1-1 --> -2 c ( b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ b^{13, 15}_0 ∧ -p_195) -> ( b^{13, 16}_2 ∧ b^{13, 16}_1 ∧ -b^{13, 16}_0) c in CNF: c -b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ p_195 ∨ b^{13, 16}_2 c -b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ p_195 ∨ b^{13, 16}_1 c -b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ p_195 ∨ -b^{13, 16}_0 c in DIMACS: -12038 12039 -12040 195 12041 0 -12038 12039 -12040 195 12042 0 -12038 12039 -12040 195 -12043 0 c -2-1 --> break c ( b^{13, 15}_2 ∧ b^{13, 15}_1 ∧ -b^{13, 15}_0 ∧ -p_195) -> break c in CNF: c -b^{13, 15}_2 ∨ -b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ p_195 ∨ break c in DIMACS: -12038 -12039 12040 195 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 15}_2 ∧ -b^{13, 15}_1 ∧ -b^{13, 15}_0 ∧ true) c in CNF: c -b^{13, 15}_2 ∨ b^{13, 15}_1 ∨ b^{13, 15}_0 ∨ false c in DIMACS: -12038 12039 12040 0 c 3 does not represent an automaton state. c -(-b^{13, 15}_2 ∧ b^{13, 15}_1 ∧ b^{13, 15}_0 ∧ true) c in CNF: c b^{13, 15}_2 ∨ -b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ false c in DIMACS: 12038 -12039 -12040 0 c -3 does not represent an automaton state. c -( b^{13, 15}_2 ∧ b^{13, 15}_1 ∧ b^{13, 15}_0 ∧ true) c in CNF: c -b^{13, 15}_2 ∨ -b^{13, 15}_1 ∨ -b^{13, 15}_0 ∨ false c in DIMACS: -12038 -12039 -12040 0 c i = 16 c -2+1 --> -1 c ( b^{13, 16}_2 ∧ b^{13, 16}_1 ∧ -b^{13, 16}_0 ∧ p_208) -> ( b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ b^{13, 17}_0) c in CNF: c -b^{13, 16}_2 ∨ -b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ -p_208 ∨ b^{13, 17}_2 c -b^{13, 16}_2 ∨ -b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ -p_208 ∨ -b^{13, 17}_1 c -b^{13, 16}_2 ∨ -b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ -p_208 ∨ b^{13, 17}_0 c in DIMACS: -12041 -12042 12043 -208 12044 0 -12041 -12042 12043 -208 -12045 0 -12041 -12042 12043 -208 12046 0 c -1+1 --> 0 c ( b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ b^{13, 16}_0 ∧ p_208) -> (-b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ -b^{13, 17}_0) c in CNF: c -b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ -p_208 ∨ -b^{13, 17}_2 c -b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ -p_208 ∨ -b^{13, 17}_1 c -b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ -p_208 ∨ -b^{13, 17}_0 c in DIMACS: -12041 12042 -12043 -208 -12044 0 -12041 12042 -12043 -208 -12045 0 -12041 12042 -12043 -208 -12046 0 c 0+1 --> 1 c (-b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ -b^{13, 16}_0 ∧ p_208) -> (-b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ b^{13, 17}_0) c in CNF: c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ -p_208 ∨ -b^{13, 17}_2 c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ -p_208 ∨ -b^{13, 17}_1 c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ -p_208 ∨ b^{13, 17}_0 c in DIMACS: 12041 12042 12043 -208 -12044 0 12041 12042 12043 -208 -12045 0 12041 12042 12043 -208 12046 0 c 1+1 --> 2 c (-b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ b^{13, 16}_0 ∧ p_208) -> (-b^{13, 17}_2 ∧ b^{13, 17}_1 ∧ -b^{13, 17}_0) c in CNF: c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ -p_208 ∨ -b^{13, 17}_2 c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ -p_208 ∨ b^{13, 17}_1 c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ -p_208 ∨ -b^{13, 17}_0 c in DIMACS: 12041 12042 -12043 -208 -12044 0 12041 12042 -12043 -208 12045 0 12041 12042 -12043 -208 -12046 0 c 2+1 --> break c (-b^{13, 16}_2 ∧ b^{13, 16}_1 ∧ -b^{13, 16}_0 ∧ p_208) -> break c in CNF: c b^{13, 16}_2 ∨ -b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ -p_208 ∨ break c in DIMACS: 12041 -12042 12043 -208 1162 0 c 2-1 --> 1 c (-b^{13, 16}_2 ∧ b^{13, 16}_1 ∧ -b^{13, 16}_0 ∧ -p_208) -> (-b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ b^{13, 17}_0) c in CNF: c b^{13, 16}_2 ∨ -b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ p_208 ∨ -b^{13, 17}_2 c b^{13, 16}_2 ∨ -b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ p_208 ∨ -b^{13, 17}_1 c b^{13, 16}_2 ∨ -b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ p_208 ∨ b^{13, 17}_0 c in DIMACS: 12041 -12042 12043 208 -12044 0 12041 -12042 12043 208 -12045 0 12041 -12042 12043 208 12046 0 c 1-1 --> 0 c (-b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ b^{13, 16}_0 ∧ -p_208) -> (-b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ -b^{13, 17}_0) c in CNF: c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ p_208 ∨ -b^{13, 17}_2 c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ p_208 ∨ -b^{13, 17}_1 c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ p_208 ∨ -b^{13, 17}_0 c in DIMACS: 12041 12042 -12043 208 -12044 0 12041 12042 -12043 208 -12045 0 12041 12042 -12043 208 -12046 0 c 0-1 --> -1 c (-b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ -b^{13, 16}_0 ∧ -p_208) -> ( b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ b^{13, 17}_0) c in CNF: c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ p_208 ∨ b^{13, 17}_2 c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ p_208 ∨ -b^{13, 17}_1 c b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ p_208 ∨ b^{13, 17}_0 c in DIMACS: 12041 12042 12043 208 12044 0 12041 12042 12043 208 -12045 0 12041 12042 12043 208 12046 0 c -1-1 --> -2 c ( b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ b^{13, 16}_0 ∧ -p_208) -> ( b^{13, 17}_2 ∧ b^{13, 17}_1 ∧ -b^{13, 17}_0) c in CNF: c -b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ p_208 ∨ b^{13, 17}_2 c -b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ p_208 ∨ b^{13, 17}_1 c -b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ p_208 ∨ -b^{13, 17}_0 c in DIMACS: -12041 12042 -12043 208 12044 0 -12041 12042 -12043 208 12045 0 -12041 12042 -12043 208 -12046 0 c -2-1 --> break c ( b^{13, 16}_2 ∧ b^{13, 16}_1 ∧ -b^{13, 16}_0 ∧ -p_208) -> break c in CNF: c -b^{13, 16}_2 ∨ -b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ p_208 ∨ break c in DIMACS: -12041 -12042 12043 208 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 16}_2 ∧ -b^{13, 16}_1 ∧ -b^{13, 16}_0 ∧ true) c in CNF: c -b^{13, 16}_2 ∨ b^{13, 16}_1 ∨ b^{13, 16}_0 ∨ false c in DIMACS: -12041 12042 12043 0 c 3 does not represent an automaton state. c -(-b^{13, 16}_2 ∧ b^{13, 16}_1 ∧ b^{13, 16}_0 ∧ true) c in CNF: c b^{13, 16}_2 ∨ -b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ false c in DIMACS: 12041 -12042 -12043 0 c -3 does not represent an automaton state. c -( b^{13, 16}_2 ∧ b^{13, 16}_1 ∧ b^{13, 16}_0 ∧ true) c in CNF: c -b^{13, 16}_2 ∨ -b^{13, 16}_1 ∨ -b^{13, 16}_0 ∨ false c in DIMACS: -12041 -12042 -12043 0 c i = 17 c -2+1 --> -1 c ( b^{13, 17}_2 ∧ b^{13, 17}_1 ∧ -b^{13, 17}_0 ∧ p_221) -> ( b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ b^{13, 18}_0) c in CNF: c -b^{13, 17}_2 ∨ -b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ -p_221 ∨ b^{13, 18}_2 c -b^{13, 17}_2 ∨ -b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ -p_221 ∨ -b^{13, 18}_1 c -b^{13, 17}_2 ∨ -b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ -p_221 ∨ b^{13, 18}_0 c in DIMACS: -12044 -12045 12046 -221 12047 0 -12044 -12045 12046 -221 -12048 0 -12044 -12045 12046 -221 12049 0 c -1+1 --> 0 c ( b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ b^{13, 17}_0 ∧ p_221) -> (-b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ -b^{13, 18}_0) c in CNF: c -b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ -p_221 ∨ -b^{13, 18}_2 c -b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ -p_221 ∨ -b^{13, 18}_1 c -b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ -p_221 ∨ -b^{13, 18}_0 c in DIMACS: -12044 12045 -12046 -221 -12047 0 -12044 12045 -12046 -221 -12048 0 -12044 12045 -12046 -221 -12049 0 c 0+1 --> 1 c (-b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ -b^{13, 17}_0 ∧ p_221) -> (-b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ b^{13, 18}_0) c in CNF: c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ -p_221 ∨ -b^{13, 18}_2 c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ -p_221 ∨ -b^{13, 18}_1 c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ -p_221 ∨ b^{13, 18}_0 c in DIMACS: 12044 12045 12046 -221 -12047 0 12044 12045 12046 -221 -12048 0 12044 12045 12046 -221 12049 0 c 1+1 --> 2 c (-b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ b^{13, 17}_0 ∧ p_221) -> (-b^{13, 18}_2 ∧ b^{13, 18}_1 ∧ -b^{13, 18}_0) c in CNF: c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ -p_221 ∨ -b^{13, 18}_2 c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ -p_221 ∨ b^{13, 18}_1 c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ -p_221 ∨ -b^{13, 18}_0 c in DIMACS: 12044 12045 -12046 -221 -12047 0 12044 12045 -12046 -221 12048 0 12044 12045 -12046 -221 -12049 0 c 2+1 --> break c (-b^{13, 17}_2 ∧ b^{13, 17}_1 ∧ -b^{13, 17}_0 ∧ p_221) -> break c in CNF: c b^{13, 17}_2 ∨ -b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ -p_221 ∨ break c in DIMACS: 12044 -12045 12046 -221 1162 0 c 2-1 --> 1 c (-b^{13, 17}_2 ∧ b^{13, 17}_1 ∧ -b^{13, 17}_0 ∧ -p_221) -> (-b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ b^{13, 18}_0) c in CNF: c b^{13, 17}_2 ∨ -b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ p_221 ∨ -b^{13, 18}_2 c b^{13, 17}_2 ∨ -b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ p_221 ∨ -b^{13, 18}_1 c b^{13, 17}_2 ∨ -b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ p_221 ∨ b^{13, 18}_0 c in DIMACS: 12044 -12045 12046 221 -12047 0 12044 -12045 12046 221 -12048 0 12044 -12045 12046 221 12049 0 c 1-1 --> 0 c (-b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ b^{13, 17}_0 ∧ -p_221) -> (-b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ -b^{13, 18}_0) c in CNF: c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ p_221 ∨ -b^{13, 18}_2 c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ p_221 ∨ -b^{13, 18}_1 c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ p_221 ∨ -b^{13, 18}_0 c in DIMACS: 12044 12045 -12046 221 -12047 0 12044 12045 -12046 221 -12048 0 12044 12045 -12046 221 -12049 0 c 0-1 --> -1 c (-b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ -b^{13, 17}_0 ∧ -p_221) -> ( b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ b^{13, 18}_0) c in CNF: c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ p_221 ∨ b^{13, 18}_2 c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ p_221 ∨ -b^{13, 18}_1 c b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ p_221 ∨ b^{13, 18}_0 c in DIMACS: 12044 12045 12046 221 12047 0 12044 12045 12046 221 -12048 0 12044 12045 12046 221 12049 0 c -1-1 --> -2 c ( b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ b^{13, 17}_0 ∧ -p_221) -> ( b^{13, 18}_2 ∧ b^{13, 18}_1 ∧ -b^{13, 18}_0) c in CNF: c -b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ p_221 ∨ b^{13, 18}_2 c -b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ p_221 ∨ b^{13, 18}_1 c -b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ p_221 ∨ -b^{13, 18}_0 c in DIMACS: -12044 12045 -12046 221 12047 0 -12044 12045 -12046 221 12048 0 -12044 12045 -12046 221 -12049 0 c -2-1 --> break c ( b^{13, 17}_2 ∧ b^{13, 17}_1 ∧ -b^{13, 17}_0 ∧ -p_221) -> break c in CNF: c -b^{13, 17}_2 ∨ -b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ p_221 ∨ break c in DIMACS: -12044 -12045 12046 221 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 17}_2 ∧ -b^{13, 17}_1 ∧ -b^{13, 17}_0 ∧ true) c in CNF: c -b^{13, 17}_2 ∨ b^{13, 17}_1 ∨ b^{13, 17}_0 ∨ false c in DIMACS: -12044 12045 12046 0 c 3 does not represent an automaton state. c -(-b^{13, 17}_2 ∧ b^{13, 17}_1 ∧ b^{13, 17}_0 ∧ true) c in CNF: c b^{13, 17}_2 ∨ -b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ false c in DIMACS: 12044 -12045 -12046 0 c -3 does not represent an automaton state. c -( b^{13, 17}_2 ∧ b^{13, 17}_1 ∧ b^{13, 17}_0 ∧ true) c in CNF: c -b^{13, 17}_2 ∨ -b^{13, 17}_1 ∨ -b^{13, 17}_0 ∨ false c in DIMACS: -12044 -12045 -12046 0 c i = 18 c -2+1 --> -1 c ( b^{13, 18}_2 ∧ b^{13, 18}_1 ∧ -b^{13, 18}_0 ∧ p_234) -> ( b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ b^{13, 19}_0) c in CNF: c -b^{13, 18}_2 ∨ -b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ -p_234 ∨ b^{13, 19}_2 c -b^{13, 18}_2 ∨ -b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ -p_234 ∨ -b^{13, 19}_1 c -b^{13, 18}_2 ∨ -b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ -p_234 ∨ b^{13, 19}_0 c in DIMACS: -12047 -12048 12049 -234 12050 0 -12047 -12048 12049 -234 -12051 0 -12047 -12048 12049 -234 12052 0 c -1+1 --> 0 c ( b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ b^{13, 18}_0 ∧ p_234) -> (-b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ -b^{13, 19}_0) c in CNF: c -b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ -p_234 ∨ -b^{13, 19}_2 c -b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ -p_234 ∨ -b^{13, 19}_1 c -b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ -p_234 ∨ -b^{13, 19}_0 c in DIMACS: -12047 12048 -12049 -234 -12050 0 -12047 12048 -12049 -234 -12051 0 -12047 12048 -12049 -234 -12052 0 c 0+1 --> 1 c (-b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ -b^{13, 18}_0 ∧ p_234) -> (-b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ b^{13, 19}_0) c in CNF: c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ -p_234 ∨ -b^{13, 19}_2 c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ -p_234 ∨ -b^{13, 19}_1 c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ -p_234 ∨ b^{13, 19}_0 c in DIMACS: 12047 12048 12049 -234 -12050 0 12047 12048 12049 -234 -12051 0 12047 12048 12049 -234 12052 0 c 1+1 --> 2 c (-b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ b^{13, 18}_0 ∧ p_234) -> (-b^{13, 19}_2 ∧ b^{13, 19}_1 ∧ -b^{13, 19}_0) c in CNF: c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ -p_234 ∨ -b^{13, 19}_2 c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ -p_234 ∨ b^{13, 19}_1 c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ -p_234 ∨ -b^{13, 19}_0 c in DIMACS: 12047 12048 -12049 -234 -12050 0 12047 12048 -12049 -234 12051 0 12047 12048 -12049 -234 -12052 0 c 2+1 --> break c (-b^{13, 18}_2 ∧ b^{13, 18}_1 ∧ -b^{13, 18}_0 ∧ p_234) -> break c in CNF: c b^{13, 18}_2 ∨ -b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ -p_234 ∨ break c in DIMACS: 12047 -12048 12049 -234 1162 0 c 2-1 --> 1 c (-b^{13, 18}_2 ∧ b^{13, 18}_1 ∧ -b^{13, 18}_0 ∧ -p_234) -> (-b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ b^{13, 19}_0) c in CNF: c b^{13, 18}_2 ∨ -b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ p_234 ∨ -b^{13, 19}_2 c b^{13, 18}_2 ∨ -b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ p_234 ∨ -b^{13, 19}_1 c b^{13, 18}_2 ∨ -b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ p_234 ∨ b^{13, 19}_0 c in DIMACS: 12047 -12048 12049 234 -12050 0 12047 -12048 12049 234 -12051 0 12047 -12048 12049 234 12052 0 c 1-1 --> 0 c (-b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ b^{13, 18}_0 ∧ -p_234) -> (-b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ -b^{13, 19}_0) c in CNF: c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ p_234 ∨ -b^{13, 19}_2 c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ p_234 ∨ -b^{13, 19}_1 c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ p_234 ∨ -b^{13, 19}_0 c in DIMACS: 12047 12048 -12049 234 -12050 0 12047 12048 -12049 234 -12051 0 12047 12048 -12049 234 -12052 0 c 0-1 --> -1 c (-b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ -b^{13, 18}_0 ∧ -p_234) -> ( b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ b^{13, 19}_0) c in CNF: c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ p_234 ∨ b^{13, 19}_2 c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ p_234 ∨ -b^{13, 19}_1 c b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ p_234 ∨ b^{13, 19}_0 c in DIMACS: 12047 12048 12049 234 12050 0 12047 12048 12049 234 -12051 0 12047 12048 12049 234 12052 0 c -1-1 --> -2 c ( b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ b^{13, 18}_0 ∧ -p_234) -> ( b^{13, 19}_2 ∧ b^{13, 19}_1 ∧ -b^{13, 19}_0) c in CNF: c -b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ p_234 ∨ b^{13, 19}_2 c -b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ p_234 ∨ b^{13, 19}_1 c -b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ p_234 ∨ -b^{13, 19}_0 c in DIMACS: -12047 12048 -12049 234 12050 0 -12047 12048 -12049 234 12051 0 -12047 12048 -12049 234 -12052 0 c -2-1 --> break c ( b^{13, 18}_2 ∧ b^{13, 18}_1 ∧ -b^{13, 18}_0 ∧ -p_234) -> break c in CNF: c -b^{13, 18}_2 ∨ -b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ p_234 ∨ break c in DIMACS: -12047 -12048 12049 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 18}_2 ∧ -b^{13, 18}_1 ∧ -b^{13, 18}_0 ∧ true) c in CNF: c -b^{13, 18}_2 ∨ b^{13, 18}_1 ∨ b^{13, 18}_0 ∨ false c in DIMACS: -12047 12048 12049 0 c 3 does not represent an automaton state. c -(-b^{13, 18}_2 ∧ b^{13, 18}_1 ∧ b^{13, 18}_0 ∧ true) c in CNF: c b^{13, 18}_2 ∨ -b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ false c in DIMACS: 12047 -12048 -12049 0 c -3 does not represent an automaton state. c -( b^{13, 18}_2 ∧ b^{13, 18}_1 ∧ b^{13, 18}_0 ∧ true) c in CNF: c -b^{13, 18}_2 ∨ -b^{13, 18}_1 ∨ -b^{13, 18}_0 ∨ false c in DIMACS: -12047 -12048 -12049 0 c i = 19 c -2+1 --> -1 c ( b^{13, 19}_2 ∧ b^{13, 19}_1 ∧ -b^{13, 19}_0 ∧ p_247) -> ( b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ b^{13, 20}_0) c in CNF: c -b^{13, 19}_2 ∨ -b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ -p_247 ∨ b^{13, 20}_2 c -b^{13, 19}_2 ∨ -b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ -p_247 ∨ -b^{13, 20}_1 c -b^{13, 19}_2 ∨ -b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ -p_247 ∨ b^{13, 20}_0 c in DIMACS: -12050 -12051 12052 -247 12053 0 -12050 -12051 12052 -247 -12054 0 -12050 -12051 12052 -247 12055 0 c -1+1 --> 0 c ( b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ b^{13, 19}_0 ∧ p_247) -> (-b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ -b^{13, 20}_0) c in CNF: c -b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ -p_247 ∨ -b^{13, 20}_2 c -b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ -p_247 ∨ -b^{13, 20}_1 c -b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ -p_247 ∨ -b^{13, 20}_0 c in DIMACS: -12050 12051 -12052 -247 -12053 0 -12050 12051 -12052 -247 -12054 0 -12050 12051 -12052 -247 -12055 0 c 0+1 --> 1 c (-b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ -b^{13, 19}_0 ∧ p_247) -> (-b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ b^{13, 20}_0) c in CNF: c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ -p_247 ∨ -b^{13, 20}_2 c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ -p_247 ∨ -b^{13, 20}_1 c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ -p_247 ∨ b^{13, 20}_0 c in DIMACS: 12050 12051 12052 -247 -12053 0 12050 12051 12052 -247 -12054 0 12050 12051 12052 -247 12055 0 c 1+1 --> 2 c (-b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ b^{13, 19}_0 ∧ p_247) -> (-b^{13, 20}_2 ∧ b^{13, 20}_1 ∧ -b^{13, 20}_0) c in CNF: c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ -p_247 ∨ -b^{13, 20}_2 c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ -p_247 ∨ b^{13, 20}_1 c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ -p_247 ∨ -b^{13, 20}_0 c in DIMACS: 12050 12051 -12052 -247 -12053 0 12050 12051 -12052 -247 12054 0 12050 12051 -12052 -247 -12055 0 c 2+1 --> break c (-b^{13, 19}_2 ∧ b^{13, 19}_1 ∧ -b^{13, 19}_0 ∧ p_247) -> break c in CNF: c b^{13, 19}_2 ∨ -b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ -p_247 ∨ break c in DIMACS: 12050 -12051 12052 -247 1162 0 c 2-1 --> 1 c (-b^{13, 19}_2 ∧ b^{13, 19}_1 ∧ -b^{13, 19}_0 ∧ -p_247) -> (-b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ b^{13, 20}_0) c in CNF: c b^{13, 19}_2 ∨ -b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ p_247 ∨ -b^{13, 20}_2 c b^{13, 19}_2 ∨ -b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ p_247 ∨ -b^{13, 20}_1 c b^{13, 19}_2 ∨ -b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ p_247 ∨ b^{13, 20}_0 c in DIMACS: 12050 -12051 12052 247 -12053 0 12050 -12051 12052 247 -12054 0 12050 -12051 12052 247 12055 0 c 1-1 --> 0 c (-b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ b^{13, 19}_0 ∧ -p_247) -> (-b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ -b^{13, 20}_0) c in CNF: c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ p_247 ∨ -b^{13, 20}_2 c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ p_247 ∨ -b^{13, 20}_1 c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ p_247 ∨ -b^{13, 20}_0 c in DIMACS: 12050 12051 -12052 247 -12053 0 12050 12051 -12052 247 -12054 0 12050 12051 -12052 247 -12055 0 c 0-1 --> -1 c (-b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ -b^{13, 19}_0 ∧ -p_247) -> ( b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ b^{13, 20}_0) c in CNF: c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ p_247 ∨ b^{13, 20}_2 c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ p_247 ∨ -b^{13, 20}_1 c b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ p_247 ∨ b^{13, 20}_0 c in DIMACS: 12050 12051 12052 247 12053 0 12050 12051 12052 247 -12054 0 12050 12051 12052 247 12055 0 c -1-1 --> -2 c ( b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ b^{13, 19}_0 ∧ -p_247) -> ( b^{13, 20}_2 ∧ b^{13, 20}_1 ∧ -b^{13, 20}_0) c in CNF: c -b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ p_247 ∨ b^{13, 20}_2 c -b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ p_247 ∨ b^{13, 20}_1 c -b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ p_247 ∨ -b^{13, 20}_0 c in DIMACS: -12050 12051 -12052 247 12053 0 -12050 12051 -12052 247 12054 0 -12050 12051 -12052 247 -12055 0 c -2-1 --> break c ( b^{13, 19}_2 ∧ b^{13, 19}_1 ∧ -b^{13, 19}_0 ∧ -p_247) -> break c in CNF: c -b^{13, 19}_2 ∨ -b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ p_247 ∨ break c in DIMACS: -12050 -12051 12052 247 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 19}_2 ∧ -b^{13, 19}_1 ∧ -b^{13, 19}_0 ∧ true) c in CNF: c -b^{13, 19}_2 ∨ b^{13, 19}_1 ∨ b^{13, 19}_0 ∨ false c in DIMACS: -12050 12051 12052 0 c 3 does not represent an automaton state. c -(-b^{13, 19}_2 ∧ b^{13, 19}_1 ∧ b^{13, 19}_0 ∧ true) c in CNF: c b^{13, 19}_2 ∨ -b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ false c in DIMACS: 12050 -12051 -12052 0 c -3 does not represent an automaton state. c -( b^{13, 19}_2 ∧ b^{13, 19}_1 ∧ b^{13, 19}_0 ∧ true) c in CNF: c -b^{13, 19}_2 ∨ -b^{13, 19}_1 ∨ -b^{13, 19}_0 ∨ false c in DIMACS: -12050 -12051 -12052 0 c i = 20 c -2+1 --> -1 c ( b^{13, 20}_2 ∧ b^{13, 20}_1 ∧ -b^{13, 20}_0 ∧ p_260) -> ( b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ b^{13, 21}_0) c in CNF: c -b^{13, 20}_2 ∨ -b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ -p_260 ∨ b^{13, 21}_2 c -b^{13, 20}_2 ∨ -b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ -p_260 ∨ -b^{13, 21}_1 c -b^{13, 20}_2 ∨ -b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ -p_260 ∨ b^{13, 21}_0 c in DIMACS: -12053 -12054 12055 -260 12056 0 -12053 -12054 12055 -260 -12057 0 -12053 -12054 12055 -260 12058 0 c -1+1 --> 0 c ( b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ b^{13, 20}_0 ∧ p_260) -> (-b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ -b^{13, 21}_0) c in CNF: c -b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ -p_260 ∨ -b^{13, 21}_2 c -b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ -p_260 ∨ -b^{13, 21}_1 c -b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ -p_260 ∨ -b^{13, 21}_0 c in DIMACS: -12053 12054 -12055 -260 -12056 0 -12053 12054 -12055 -260 -12057 0 -12053 12054 -12055 -260 -12058 0 c 0+1 --> 1 c (-b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ -b^{13, 20}_0 ∧ p_260) -> (-b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ b^{13, 21}_0) c in CNF: c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ -p_260 ∨ -b^{13, 21}_2 c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ -p_260 ∨ -b^{13, 21}_1 c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ -p_260 ∨ b^{13, 21}_0 c in DIMACS: 12053 12054 12055 -260 -12056 0 12053 12054 12055 -260 -12057 0 12053 12054 12055 -260 12058 0 c 1+1 --> 2 c (-b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ b^{13, 20}_0 ∧ p_260) -> (-b^{13, 21}_2 ∧ b^{13, 21}_1 ∧ -b^{13, 21}_0) c in CNF: c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ -p_260 ∨ -b^{13, 21}_2 c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ -p_260 ∨ b^{13, 21}_1 c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ -p_260 ∨ -b^{13, 21}_0 c in DIMACS: 12053 12054 -12055 -260 -12056 0 12053 12054 -12055 -260 12057 0 12053 12054 -12055 -260 -12058 0 c 2+1 --> break c (-b^{13, 20}_2 ∧ b^{13, 20}_1 ∧ -b^{13, 20}_0 ∧ p_260) -> break c in CNF: c b^{13, 20}_2 ∨ -b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ -p_260 ∨ break c in DIMACS: 12053 -12054 12055 -260 1162 0 c 2-1 --> 1 c (-b^{13, 20}_2 ∧ b^{13, 20}_1 ∧ -b^{13, 20}_0 ∧ -p_260) -> (-b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ b^{13, 21}_0) c in CNF: c b^{13, 20}_2 ∨ -b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ p_260 ∨ -b^{13, 21}_2 c b^{13, 20}_2 ∨ -b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ p_260 ∨ -b^{13, 21}_1 c b^{13, 20}_2 ∨ -b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ p_260 ∨ b^{13, 21}_0 c in DIMACS: 12053 -12054 12055 260 -12056 0 12053 -12054 12055 260 -12057 0 12053 -12054 12055 260 12058 0 c 1-1 --> 0 c (-b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ b^{13, 20}_0 ∧ -p_260) -> (-b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ -b^{13, 21}_0) c in CNF: c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ p_260 ∨ -b^{13, 21}_2 c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ p_260 ∨ -b^{13, 21}_1 c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ p_260 ∨ -b^{13, 21}_0 c in DIMACS: 12053 12054 -12055 260 -12056 0 12053 12054 -12055 260 -12057 0 12053 12054 -12055 260 -12058 0 c 0-1 --> -1 c (-b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ -b^{13, 20}_0 ∧ -p_260) -> ( b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ b^{13, 21}_0) c in CNF: c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ p_260 ∨ b^{13, 21}_2 c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ p_260 ∨ -b^{13, 21}_1 c b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ p_260 ∨ b^{13, 21}_0 c in DIMACS: 12053 12054 12055 260 12056 0 12053 12054 12055 260 -12057 0 12053 12054 12055 260 12058 0 c -1-1 --> -2 c ( b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ b^{13, 20}_0 ∧ -p_260) -> ( b^{13, 21}_2 ∧ b^{13, 21}_1 ∧ -b^{13, 21}_0) c in CNF: c -b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ p_260 ∨ b^{13, 21}_2 c -b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ p_260 ∨ b^{13, 21}_1 c -b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ p_260 ∨ -b^{13, 21}_0 c in DIMACS: -12053 12054 -12055 260 12056 0 -12053 12054 -12055 260 12057 0 -12053 12054 -12055 260 -12058 0 c -2-1 --> break c ( b^{13, 20}_2 ∧ b^{13, 20}_1 ∧ -b^{13, 20}_0 ∧ -p_260) -> break c in CNF: c -b^{13, 20}_2 ∨ -b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ p_260 ∨ break c in DIMACS: -12053 -12054 12055 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 20}_2 ∧ -b^{13, 20}_1 ∧ -b^{13, 20}_0 ∧ true) c in CNF: c -b^{13, 20}_2 ∨ b^{13, 20}_1 ∨ b^{13, 20}_0 ∨ false c in DIMACS: -12053 12054 12055 0 c 3 does not represent an automaton state. c -(-b^{13, 20}_2 ∧ b^{13, 20}_1 ∧ b^{13, 20}_0 ∧ true) c in CNF: c b^{13, 20}_2 ∨ -b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ false c in DIMACS: 12053 -12054 -12055 0 c -3 does not represent an automaton state. c -( b^{13, 20}_2 ∧ b^{13, 20}_1 ∧ b^{13, 20}_0 ∧ true) c in CNF: c -b^{13, 20}_2 ∨ -b^{13, 20}_1 ∨ -b^{13, 20}_0 ∨ false c in DIMACS: -12053 -12054 -12055 0 c i = 21 c -2+1 --> -1 c ( b^{13, 21}_2 ∧ b^{13, 21}_1 ∧ -b^{13, 21}_0 ∧ p_273) -> ( b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ b^{13, 22}_0) c in CNF: c -b^{13, 21}_2 ∨ -b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ -p_273 ∨ b^{13, 22}_2 c -b^{13, 21}_2 ∨ -b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ -p_273 ∨ -b^{13, 22}_1 c -b^{13, 21}_2 ∨ -b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ -p_273 ∨ b^{13, 22}_0 c in DIMACS: -12056 -12057 12058 -273 12059 0 -12056 -12057 12058 -273 -12060 0 -12056 -12057 12058 -273 12061 0 c -1+1 --> 0 c ( b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ b^{13, 21}_0 ∧ p_273) -> (-b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ -b^{13, 22}_0) c in CNF: c -b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ -p_273 ∨ -b^{13, 22}_2 c -b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ -p_273 ∨ -b^{13, 22}_1 c -b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ -p_273 ∨ -b^{13, 22}_0 c in DIMACS: -12056 12057 -12058 -273 -12059 0 -12056 12057 -12058 -273 -12060 0 -12056 12057 -12058 -273 -12061 0 c 0+1 --> 1 c (-b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ -b^{13, 21}_0 ∧ p_273) -> (-b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ b^{13, 22}_0) c in CNF: c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ -p_273 ∨ -b^{13, 22}_2 c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ -p_273 ∨ -b^{13, 22}_1 c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ -p_273 ∨ b^{13, 22}_0 c in DIMACS: 12056 12057 12058 -273 -12059 0 12056 12057 12058 -273 -12060 0 12056 12057 12058 -273 12061 0 c 1+1 --> 2 c (-b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ b^{13, 21}_0 ∧ p_273) -> (-b^{13, 22}_2 ∧ b^{13, 22}_1 ∧ -b^{13, 22}_0) c in CNF: c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ -p_273 ∨ -b^{13, 22}_2 c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ -p_273 ∨ b^{13, 22}_1 c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ -p_273 ∨ -b^{13, 22}_0 c in DIMACS: 12056 12057 -12058 -273 -12059 0 12056 12057 -12058 -273 12060 0 12056 12057 -12058 -273 -12061 0 c 2+1 --> break c (-b^{13, 21}_2 ∧ b^{13, 21}_1 ∧ -b^{13, 21}_0 ∧ p_273) -> break c in CNF: c b^{13, 21}_2 ∨ -b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ -p_273 ∨ break c in DIMACS: 12056 -12057 12058 -273 1162 0 c 2-1 --> 1 c (-b^{13, 21}_2 ∧ b^{13, 21}_1 ∧ -b^{13, 21}_0 ∧ -p_273) -> (-b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ b^{13, 22}_0) c in CNF: c b^{13, 21}_2 ∨ -b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ p_273 ∨ -b^{13, 22}_2 c b^{13, 21}_2 ∨ -b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ p_273 ∨ -b^{13, 22}_1 c b^{13, 21}_2 ∨ -b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ p_273 ∨ b^{13, 22}_0 c in DIMACS: 12056 -12057 12058 273 -12059 0 12056 -12057 12058 273 -12060 0 12056 -12057 12058 273 12061 0 c 1-1 --> 0 c (-b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ b^{13, 21}_0 ∧ -p_273) -> (-b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ -b^{13, 22}_0) c in CNF: c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ p_273 ∨ -b^{13, 22}_2 c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ p_273 ∨ -b^{13, 22}_1 c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ p_273 ∨ -b^{13, 22}_0 c in DIMACS: 12056 12057 -12058 273 -12059 0 12056 12057 -12058 273 -12060 0 12056 12057 -12058 273 -12061 0 c 0-1 --> -1 c (-b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ -b^{13, 21}_0 ∧ -p_273) -> ( b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ b^{13, 22}_0) c in CNF: c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ p_273 ∨ b^{13, 22}_2 c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ p_273 ∨ -b^{13, 22}_1 c b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ p_273 ∨ b^{13, 22}_0 c in DIMACS: 12056 12057 12058 273 12059 0 12056 12057 12058 273 -12060 0 12056 12057 12058 273 12061 0 c -1-1 --> -2 c ( b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ b^{13, 21}_0 ∧ -p_273) -> ( b^{13, 22}_2 ∧ b^{13, 22}_1 ∧ -b^{13, 22}_0) c in CNF: c -b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ p_273 ∨ b^{13, 22}_2 c -b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ p_273 ∨ b^{13, 22}_1 c -b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ p_273 ∨ -b^{13, 22}_0 c in DIMACS: -12056 12057 -12058 273 12059 0 -12056 12057 -12058 273 12060 0 -12056 12057 -12058 273 -12061 0 c -2-1 --> break c ( b^{13, 21}_2 ∧ b^{13, 21}_1 ∧ -b^{13, 21}_0 ∧ -p_273) -> break c in CNF: c -b^{13, 21}_2 ∨ -b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ p_273 ∨ break c in DIMACS: -12056 -12057 12058 273 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 21}_2 ∧ -b^{13, 21}_1 ∧ -b^{13, 21}_0 ∧ true) c in CNF: c -b^{13, 21}_2 ∨ b^{13, 21}_1 ∨ b^{13, 21}_0 ∨ false c in DIMACS: -12056 12057 12058 0 c 3 does not represent an automaton state. c -(-b^{13, 21}_2 ∧ b^{13, 21}_1 ∧ b^{13, 21}_0 ∧ true) c in CNF: c b^{13, 21}_2 ∨ -b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ false c in DIMACS: 12056 -12057 -12058 0 c -3 does not represent an automaton state. c -( b^{13, 21}_2 ∧ b^{13, 21}_1 ∧ b^{13, 21}_0 ∧ true) c in CNF: c -b^{13, 21}_2 ∨ -b^{13, 21}_1 ∨ -b^{13, 21}_0 ∨ false c in DIMACS: -12056 -12057 -12058 0 c i = 22 c -2+1 --> -1 c ( b^{13, 22}_2 ∧ b^{13, 22}_1 ∧ -b^{13, 22}_0 ∧ p_286) -> ( b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ b^{13, 23}_0) c in CNF: c -b^{13, 22}_2 ∨ -b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ -p_286 ∨ b^{13, 23}_2 c -b^{13, 22}_2 ∨ -b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ -p_286 ∨ -b^{13, 23}_1 c -b^{13, 22}_2 ∨ -b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ -p_286 ∨ b^{13, 23}_0 c in DIMACS: -12059 -12060 12061 -286 12062 0 -12059 -12060 12061 -286 -12063 0 -12059 -12060 12061 -286 12064 0 c -1+1 --> 0 c ( b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ b^{13, 22}_0 ∧ p_286) -> (-b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ -b^{13, 23}_0) c in CNF: c -b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ -p_286 ∨ -b^{13, 23}_2 c -b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ -p_286 ∨ -b^{13, 23}_1 c -b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ -p_286 ∨ -b^{13, 23}_0 c in DIMACS: -12059 12060 -12061 -286 -12062 0 -12059 12060 -12061 -286 -12063 0 -12059 12060 -12061 -286 -12064 0 c 0+1 --> 1 c (-b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ -b^{13, 22}_0 ∧ p_286) -> (-b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ b^{13, 23}_0) c in CNF: c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ -p_286 ∨ -b^{13, 23}_2 c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ -p_286 ∨ -b^{13, 23}_1 c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ -p_286 ∨ b^{13, 23}_0 c in DIMACS: 12059 12060 12061 -286 -12062 0 12059 12060 12061 -286 -12063 0 12059 12060 12061 -286 12064 0 c 1+1 --> 2 c (-b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ b^{13, 22}_0 ∧ p_286) -> (-b^{13, 23}_2 ∧ b^{13, 23}_1 ∧ -b^{13, 23}_0) c in CNF: c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ -p_286 ∨ -b^{13, 23}_2 c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ -p_286 ∨ b^{13, 23}_1 c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ -p_286 ∨ -b^{13, 23}_0 c in DIMACS: 12059 12060 -12061 -286 -12062 0 12059 12060 -12061 -286 12063 0 12059 12060 -12061 -286 -12064 0 c 2+1 --> break c (-b^{13, 22}_2 ∧ b^{13, 22}_1 ∧ -b^{13, 22}_0 ∧ p_286) -> break c in CNF: c b^{13, 22}_2 ∨ -b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ -p_286 ∨ break c in DIMACS: 12059 -12060 12061 -286 1162 0 c 2-1 --> 1 c (-b^{13, 22}_2 ∧ b^{13, 22}_1 ∧ -b^{13, 22}_0 ∧ -p_286) -> (-b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ b^{13, 23}_0) c in CNF: c b^{13, 22}_2 ∨ -b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ p_286 ∨ -b^{13, 23}_2 c b^{13, 22}_2 ∨ -b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ p_286 ∨ -b^{13, 23}_1 c b^{13, 22}_2 ∨ -b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ p_286 ∨ b^{13, 23}_0 c in DIMACS: 12059 -12060 12061 286 -12062 0 12059 -12060 12061 286 -12063 0 12059 -12060 12061 286 12064 0 c 1-1 --> 0 c (-b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ b^{13, 22}_0 ∧ -p_286) -> (-b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ -b^{13, 23}_0) c in CNF: c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ p_286 ∨ -b^{13, 23}_2 c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ p_286 ∨ -b^{13, 23}_1 c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ p_286 ∨ -b^{13, 23}_0 c in DIMACS: 12059 12060 -12061 286 -12062 0 12059 12060 -12061 286 -12063 0 12059 12060 -12061 286 -12064 0 c 0-1 --> -1 c (-b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ -b^{13, 22}_0 ∧ -p_286) -> ( b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ b^{13, 23}_0) c in CNF: c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ p_286 ∨ b^{13, 23}_2 c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ p_286 ∨ -b^{13, 23}_1 c b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ p_286 ∨ b^{13, 23}_0 c in DIMACS: 12059 12060 12061 286 12062 0 12059 12060 12061 286 -12063 0 12059 12060 12061 286 12064 0 c -1-1 --> -2 c ( b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ b^{13, 22}_0 ∧ -p_286) -> ( b^{13, 23}_2 ∧ b^{13, 23}_1 ∧ -b^{13, 23}_0) c in CNF: c -b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ p_286 ∨ b^{13, 23}_2 c -b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ p_286 ∨ b^{13, 23}_1 c -b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ p_286 ∨ -b^{13, 23}_0 c in DIMACS: -12059 12060 -12061 286 12062 0 -12059 12060 -12061 286 12063 0 -12059 12060 -12061 286 -12064 0 c -2-1 --> break c ( b^{13, 22}_2 ∧ b^{13, 22}_1 ∧ -b^{13, 22}_0 ∧ -p_286) -> break c in CNF: c -b^{13, 22}_2 ∨ -b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ p_286 ∨ break c in DIMACS: -12059 -12060 12061 286 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 22}_2 ∧ -b^{13, 22}_1 ∧ -b^{13, 22}_0 ∧ true) c in CNF: c -b^{13, 22}_2 ∨ b^{13, 22}_1 ∨ b^{13, 22}_0 ∨ false c in DIMACS: -12059 12060 12061 0 c 3 does not represent an automaton state. c -(-b^{13, 22}_2 ∧ b^{13, 22}_1 ∧ b^{13, 22}_0 ∧ true) c in CNF: c b^{13, 22}_2 ∨ -b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ false c in DIMACS: 12059 -12060 -12061 0 c -3 does not represent an automaton state. c -( b^{13, 22}_2 ∧ b^{13, 22}_1 ∧ b^{13, 22}_0 ∧ true) c in CNF: c -b^{13, 22}_2 ∨ -b^{13, 22}_1 ∨ -b^{13, 22}_0 ∨ false c in DIMACS: -12059 -12060 -12061 0 c i = 23 c -2+1 --> -1 c ( b^{13, 23}_2 ∧ b^{13, 23}_1 ∧ -b^{13, 23}_0 ∧ p_299) -> ( b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ b^{13, 24}_0) c in CNF: c -b^{13, 23}_2 ∨ -b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ -p_299 ∨ b^{13, 24}_2 c -b^{13, 23}_2 ∨ -b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ -p_299 ∨ -b^{13, 24}_1 c -b^{13, 23}_2 ∨ -b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ -p_299 ∨ b^{13, 24}_0 c in DIMACS: -12062 -12063 12064 -299 12065 0 -12062 -12063 12064 -299 -12066 0 -12062 -12063 12064 -299 12067 0 c -1+1 --> 0 c ( b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ b^{13, 23}_0 ∧ p_299) -> (-b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ -b^{13, 24}_0) c in CNF: c -b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ -p_299 ∨ -b^{13, 24}_2 c -b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ -p_299 ∨ -b^{13, 24}_1 c -b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ -p_299 ∨ -b^{13, 24}_0 c in DIMACS: -12062 12063 -12064 -299 -12065 0 -12062 12063 -12064 -299 -12066 0 -12062 12063 -12064 -299 -12067 0 c 0+1 --> 1 c (-b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ -b^{13, 23}_0 ∧ p_299) -> (-b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ b^{13, 24}_0) c in CNF: c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ -p_299 ∨ -b^{13, 24}_2 c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ -p_299 ∨ -b^{13, 24}_1 c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ -p_299 ∨ b^{13, 24}_0 c in DIMACS: 12062 12063 12064 -299 -12065 0 12062 12063 12064 -299 -12066 0 12062 12063 12064 -299 12067 0 c 1+1 --> 2 c (-b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ b^{13, 23}_0 ∧ p_299) -> (-b^{13, 24}_2 ∧ b^{13, 24}_1 ∧ -b^{13, 24}_0) c in CNF: c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ -p_299 ∨ -b^{13, 24}_2 c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ -p_299 ∨ b^{13, 24}_1 c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ -p_299 ∨ -b^{13, 24}_0 c in DIMACS: 12062 12063 -12064 -299 -12065 0 12062 12063 -12064 -299 12066 0 12062 12063 -12064 -299 -12067 0 c 2+1 --> break c (-b^{13, 23}_2 ∧ b^{13, 23}_1 ∧ -b^{13, 23}_0 ∧ p_299) -> break c in CNF: c b^{13, 23}_2 ∨ -b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ -p_299 ∨ break c in DIMACS: 12062 -12063 12064 -299 1162 0 c 2-1 --> 1 c (-b^{13, 23}_2 ∧ b^{13, 23}_1 ∧ -b^{13, 23}_0 ∧ -p_299) -> (-b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ b^{13, 24}_0) c in CNF: c b^{13, 23}_2 ∨ -b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ p_299 ∨ -b^{13, 24}_2 c b^{13, 23}_2 ∨ -b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ p_299 ∨ -b^{13, 24}_1 c b^{13, 23}_2 ∨ -b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ p_299 ∨ b^{13, 24}_0 c in DIMACS: 12062 -12063 12064 299 -12065 0 12062 -12063 12064 299 -12066 0 12062 -12063 12064 299 12067 0 c 1-1 --> 0 c (-b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ b^{13, 23}_0 ∧ -p_299) -> (-b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ -b^{13, 24}_0) c in CNF: c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ p_299 ∨ -b^{13, 24}_2 c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ p_299 ∨ -b^{13, 24}_1 c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ p_299 ∨ -b^{13, 24}_0 c in DIMACS: 12062 12063 -12064 299 -12065 0 12062 12063 -12064 299 -12066 0 12062 12063 -12064 299 -12067 0 c 0-1 --> -1 c (-b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ -b^{13, 23}_0 ∧ -p_299) -> ( b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ b^{13, 24}_0) c in CNF: c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ p_299 ∨ b^{13, 24}_2 c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ p_299 ∨ -b^{13, 24}_1 c b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ p_299 ∨ b^{13, 24}_0 c in DIMACS: 12062 12063 12064 299 12065 0 12062 12063 12064 299 -12066 0 12062 12063 12064 299 12067 0 c -1-1 --> -2 c ( b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ b^{13, 23}_0 ∧ -p_299) -> ( b^{13, 24}_2 ∧ b^{13, 24}_1 ∧ -b^{13, 24}_0) c in CNF: c -b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ p_299 ∨ b^{13, 24}_2 c -b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ p_299 ∨ b^{13, 24}_1 c -b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ p_299 ∨ -b^{13, 24}_0 c in DIMACS: -12062 12063 -12064 299 12065 0 -12062 12063 -12064 299 12066 0 -12062 12063 -12064 299 -12067 0 c -2-1 --> break c ( b^{13, 23}_2 ∧ b^{13, 23}_1 ∧ -b^{13, 23}_0 ∧ -p_299) -> break c in CNF: c -b^{13, 23}_2 ∨ -b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ p_299 ∨ break c in DIMACS: -12062 -12063 12064 299 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 23}_2 ∧ -b^{13, 23}_1 ∧ -b^{13, 23}_0 ∧ true) c in CNF: c -b^{13, 23}_2 ∨ b^{13, 23}_1 ∨ b^{13, 23}_0 ∨ false c in DIMACS: -12062 12063 12064 0 c 3 does not represent an automaton state. c -(-b^{13, 23}_2 ∧ b^{13, 23}_1 ∧ b^{13, 23}_0 ∧ true) c in CNF: c b^{13, 23}_2 ∨ -b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ false c in DIMACS: 12062 -12063 -12064 0 c -3 does not represent an automaton state. c -( b^{13, 23}_2 ∧ b^{13, 23}_1 ∧ b^{13, 23}_0 ∧ true) c in CNF: c -b^{13, 23}_2 ∨ -b^{13, 23}_1 ∨ -b^{13, 23}_0 ∨ false c in DIMACS: -12062 -12063 -12064 0 c i = 24 c -2+1 --> -1 c ( b^{13, 24}_2 ∧ b^{13, 24}_1 ∧ -b^{13, 24}_0 ∧ p_312) -> ( b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ b^{13, 25}_0) c in CNF: c -b^{13, 24}_2 ∨ -b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ -p_312 ∨ b^{13, 25}_2 c -b^{13, 24}_2 ∨ -b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ -p_312 ∨ -b^{13, 25}_1 c -b^{13, 24}_2 ∨ -b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ -p_312 ∨ b^{13, 25}_0 c in DIMACS: -12065 -12066 12067 -312 12068 0 -12065 -12066 12067 -312 -12069 0 -12065 -12066 12067 -312 12070 0 c -1+1 --> 0 c ( b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ b^{13, 24}_0 ∧ p_312) -> (-b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ -b^{13, 25}_0) c in CNF: c -b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ -p_312 ∨ -b^{13, 25}_2 c -b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ -p_312 ∨ -b^{13, 25}_1 c -b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ -p_312 ∨ -b^{13, 25}_0 c in DIMACS: -12065 12066 -12067 -312 -12068 0 -12065 12066 -12067 -312 -12069 0 -12065 12066 -12067 -312 -12070 0 c 0+1 --> 1 c (-b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ -b^{13, 24}_0 ∧ p_312) -> (-b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ b^{13, 25}_0) c in CNF: c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ -p_312 ∨ -b^{13, 25}_2 c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ -p_312 ∨ -b^{13, 25}_1 c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ -p_312 ∨ b^{13, 25}_0 c in DIMACS: 12065 12066 12067 -312 -12068 0 12065 12066 12067 -312 -12069 0 12065 12066 12067 -312 12070 0 c 1+1 --> 2 c (-b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ b^{13, 24}_0 ∧ p_312) -> (-b^{13, 25}_2 ∧ b^{13, 25}_1 ∧ -b^{13, 25}_0) c in CNF: c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ -p_312 ∨ -b^{13, 25}_2 c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ -p_312 ∨ b^{13, 25}_1 c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ -p_312 ∨ -b^{13, 25}_0 c in DIMACS: 12065 12066 -12067 -312 -12068 0 12065 12066 -12067 -312 12069 0 12065 12066 -12067 -312 -12070 0 c 2+1 --> break c (-b^{13, 24}_2 ∧ b^{13, 24}_1 ∧ -b^{13, 24}_0 ∧ p_312) -> break c in CNF: c b^{13, 24}_2 ∨ -b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ -p_312 ∨ break c in DIMACS: 12065 -12066 12067 -312 1162 0 c 2-1 --> 1 c (-b^{13, 24}_2 ∧ b^{13, 24}_1 ∧ -b^{13, 24}_0 ∧ -p_312) -> (-b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ b^{13, 25}_0) c in CNF: c b^{13, 24}_2 ∨ -b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ p_312 ∨ -b^{13, 25}_2 c b^{13, 24}_2 ∨ -b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ p_312 ∨ -b^{13, 25}_1 c b^{13, 24}_2 ∨ -b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ p_312 ∨ b^{13, 25}_0 c in DIMACS: 12065 -12066 12067 312 -12068 0 12065 -12066 12067 312 -12069 0 12065 -12066 12067 312 12070 0 c 1-1 --> 0 c (-b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ b^{13, 24}_0 ∧ -p_312) -> (-b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ -b^{13, 25}_0) c in CNF: c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ p_312 ∨ -b^{13, 25}_2 c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ p_312 ∨ -b^{13, 25}_1 c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ p_312 ∨ -b^{13, 25}_0 c in DIMACS: 12065 12066 -12067 312 -12068 0 12065 12066 -12067 312 -12069 0 12065 12066 -12067 312 -12070 0 c 0-1 --> -1 c (-b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ -b^{13, 24}_0 ∧ -p_312) -> ( b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ b^{13, 25}_0) c in CNF: c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ p_312 ∨ b^{13, 25}_2 c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ p_312 ∨ -b^{13, 25}_1 c b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ p_312 ∨ b^{13, 25}_0 c in DIMACS: 12065 12066 12067 312 12068 0 12065 12066 12067 312 -12069 0 12065 12066 12067 312 12070 0 c -1-1 --> -2 c ( b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ b^{13, 24}_0 ∧ -p_312) -> ( b^{13, 25}_2 ∧ b^{13, 25}_1 ∧ -b^{13, 25}_0) c in CNF: c -b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ p_312 ∨ b^{13, 25}_2 c -b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ p_312 ∨ b^{13, 25}_1 c -b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ p_312 ∨ -b^{13, 25}_0 c in DIMACS: -12065 12066 -12067 312 12068 0 -12065 12066 -12067 312 12069 0 -12065 12066 -12067 312 -12070 0 c -2-1 --> break c ( b^{13, 24}_2 ∧ b^{13, 24}_1 ∧ -b^{13, 24}_0 ∧ -p_312) -> break c in CNF: c -b^{13, 24}_2 ∨ -b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ p_312 ∨ break c in DIMACS: -12065 -12066 12067 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 24}_2 ∧ -b^{13, 24}_1 ∧ -b^{13, 24}_0 ∧ true) c in CNF: c -b^{13, 24}_2 ∨ b^{13, 24}_1 ∨ b^{13, 24}_0 ∨ false c in DIMACS: -12065 12066 12067 0 c 3 does not represent an automaton state. c -(-b^{13, 24}_2 ∧ b^{13, 24}_1 ∧ b^{13, 24}_0 ∧ true) c in CNF: c b^{13, 24}_2 ∨ -b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ false c in DIMACS: 12065 -12066 -12067 0 c -3 does not represent an automaton state. c -( b^{13, 24}_2 ∧ b^{13, 24}_1 ∧ b^{13, 24}_0 ∧ true) c in CNF: c -b^{13, 24}_2 ∨ -b^{13, 24}_1 ∨ -b^{13, 24}_0 ∨ false c in DIMACS: -12065 -12066 -12067 0 c i = 25 c -2+1 --> -1 c ( b^{13, 25}_2 ∧ b^{13, 25}_1 ∧ -b^{13, 25}_0 ∧ p_325) -> ( b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ b^{13, 26}_0) c in CNF: c -b^{13, 25}_2 ∨ -b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ -p_325 ∨ b^{13, 26}_2 c -b^{13, 25}_2 ∨ -b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ -p_325 ∨ -b^{13, 26}_1 c -b^{13, 25}_2 ∨ -b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ -p_325 ∨ b^{13, 26}_0 c in DIMACS: -12068 -12069 12070 -325 12071 0 -12068 -12069 12070 -325 -12072 0 -12068 -12069 12070 -325 12073 0 c -1+1 --> 0 c ( b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ b^{13, 25}_0 ∧ p_325) -> (-b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ -b^{13, 26}_0) c in CNF: c -b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ -p_325 ∨ -b^{13, 26}_2 c -b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ -p_325 ∨ -b^{13, 26}_1 c -b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ -p_325 ∨ -b^{13, 26}_0 c in DIMACS: -12068 12069 -12070 -325 -12071 0 -12068 12069 -12070 -325 -12072 0 -12068 12069 -12070 -325 -12073 0 c 0+1 --> 1 c (-b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ -b^{13, 25}_0 ∧ p_325) -> (-b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ b^{13, 26}_0) c in CNF: c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ -p_325 ∨ -b^{13, 26}_2 c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ -p_325 ∨ -b^{13, 26}_1 c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ -p_325 ∨ b^{13, 26}_0 c in DIMACS: 12068 12069 12070 -325 -12071 0 12068 12069 12070 -325 -12072 0 12068 12069 12070 -325 12073 0 c 1+1 --> 2 c (-b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ b^{13, 25}_0 ∧ p_325) -> (-b^{13, 26}_2 ∧ b^{13, 26}_1 ∧ -b^{13, 26}_0) c in CNF: c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ -p_325 ∨ -b^{13, 26}_2 c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ -p_325 ∨ b^{13, 26}_1 c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ -p_325 ∨ -b^{13, 26}_0 c in DIMACS: 12068 12069 -12070 -325 -12071 0 12068 12069 -12070 -325 12072 0 12068 12069 -12070 -325 -12073 0 c 2+1 --> break c (-b^{13, 25}_2 ∧ b^{13, 25}_1 ∧ -b^{13, 25}_0 ∧ p_325) -> break c in CNF: c b^{13, 25}_2 ∨ -b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ -p_325 ∨ break c in DIMACS: 12068 -12069 12070 -325 1162 0 c 2-1 --> 1 c (-b^{13, 25}_2 ∧ b^{13, 25}_1 ∧ -b^{13, 25}_0 ∧ -p_325) -> (-b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ b^{13, 26}_0) c in CNF: c b^{13, 25}_2 ∨ -b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ p_325 ∨ -b^{13, 26}_2 c b^{13, 25}_2 ∨ -b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ p_325 ∨ -b^{13, 26}_1 c b^{13, 25}_2 ∨ -b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ p_325 ∨ b^{13, 26}_0 c in DIMACS: 12068 -12069 12070 325 -12071 0 12068 -12069 12070 325 -12072 0 12068 -12069 12070 325 12073 0 c 1-1 --> 0 c (-b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ b^{13, 25}_0 ∧ -p_325) -> (-b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ -b^{13, 26}_0) c in CNF: c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ p_325 ∨ -b^{13, 26}_2 c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ p_325 ∨ -b^{13, 26}_1 c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ p_325 ∨ -b^{13, 26}_0 c in DIMACS: 12068 12069 -12070 325 -12071 0 12068 12069 -12070 325 -12072 0 12068 12069 -12070 325 -12073 0 c 0-1 --> -1 c (-b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ -b^{13, 25}_0 ∧ -p_325) -> ( b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ b^{13, 26}_0) c in CNF: c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ p_325 ∨ b^{13, 26}_2 c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ p_325 ∨ -b^{13, 26}_1 c b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ p_325 ∨ b^{13, 26}_0 c in DIMACS: 12068 12069 12070 325 12071 0 12068 12069 12070 325 -12072 0 12068 12069 12070 325 12073 0 c -1-1 --> -2 c ( b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ b^{13, 25}_0 ∧ -p_325) -> ( b^{13, 26}_2 ∧ b^{13, 26}_1 ∧ -b^{13, 26}_0) c in CNF: c -b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ p_325 ∨ b^{13, 26}_2 c -b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ p_325 ∨ b^{13, 26}_1 c -b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ p_325 ∨ -b^{13, 26}_0 c in DIMACS: -12068 12069 -12070 325 12071 0 -12068 12069 -12070 325 12072 0 -12068 12069 -12070 325 -12073 0 c -2-1 --> break c ( b^{13, 25}_2 ∧ b^{13, 25}_1 ∧ -b^{13, 25}_0 ∧ -p_325) -> break c in CNF: c -b^{13, 25}_2 ∨ -b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ p_325 ∨ break c in DIMACS: -12068 -12069 12070 325 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 25}_2 ∧ -b^{13, 25}_1 ∧ -b^{13, 25}_0 ∧ true) c in CNF: c -b^{13, 25}_2 ∨ b^{13, 25}_1 ∨ b^{13, 25}_0 ∨ false c in DIMACS: -12068 12069 12070 0 c 3 does not represent an automaton state. c -(-b^{13, 25}_2 ∧ b^{13, 25}_1 ∧ b^{13, 25}_0 ∧ true) c in CNF: c b^{13, 25}_2 ∨ -b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ false c in DIMACS: 12068 -12069 -12070 0 c -3 does not represent an automaton state. c -( b^{13, 25}_2 ∧ b^{13, 25}_1 ∧ b^{13, 25}_0 ∧ true) c in CNF: c -b^{13, 25}_2 ∨ -b^{13, 25}_1 ∨ -b^{13, 25}_0 ∨ false c in DIMACS: -12068 -12069 -12070 0 c i = 26 c -2+1 --> -1 c ( b^{13, 26}_2 ∧ b^{13, 26}_1 ∧ -b^{13, 26}_0 ∧ p_338) -> ( b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ b^{13, 27}_0) c in CNF: c -b^{13, 26}_2 ∨ -b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ -p_338 ∨ b^{13, 27}_2 c -b^{13, 26}_2 ∨ -b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ -p_338 ∨ -b^{13, 27}_1 c -b^{13, 26}_2 ∨ -b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ -p_338 ∨ b^{13, 27}_0 c in DIMACS: -12071 -12072 12073 -338 12074 0 -12071 -12072 12073 -338 -12075 0 -12071 -12072 12073 -338 12076 0 c -1+1 --> 0 c ( b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ b^{13, 26}_0 ∧ p_338) -> (-b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ -b^{13, 27}_0) c in CNF: c -b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ -p_338 ∨ -b^{13, 27}_2 c -b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ -p_338 ∨ -b^{13, 27}_1 c -b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ -p_338 ∨ -b^{13, 27}_0 c in DIMACS: -12071 12072 -12073 -338 -12074 0 -12071 12072 -12073 -338 -12075 0 -12071 12072 -12073 -338 -12076 0 c 0+1 --> 1 c (-b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ -b^{13, 26}_0 ∧ p_338) -> (-b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ b^{13, 27}_0) c in CNF: c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ -p_338 ∨ -b^{13, 27}_2 c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ -p_338 ∨ -b^{13, 27}_1 c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ -p_338 ∨ b^{13, 27}_0 c in DIMACS: 12071 12072 12073 -338 -12074 0 12071 12072 12073 -338 -12075 0 12071 12072 12073 -338 12076 0 c 1+1 --> 2 c (-b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ b^{13, 26}_0 ∧ p_338) -> (-b^{13, 27}_2 ∧ b^{13, 27}_1 ∧ -b^{13, 27}_0) c in CNF: c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ -p_338 ∨ -b^{13, 27}_2 c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ -p_338 ∨ b^{13, 27}_1 c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ -p_338 ∨ -b^{13, 27}_0 c in DIMACS: 12071 12072 -12073 -338 -12074 0 12071 12072 -12073 -338 12075 0 12071 12072 -12073 -338 -12076 0 c 2+1 --> break c (-b^{13, 26}_2 ∧ b^{13, 26}_1 ∧ -b^{13, 26}_0 ∧ p_338) -> break c in CNF: c b^{13, 26}_2 ∨ -b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ -p_338 ∨ break c in DIMACS: 12071 -12072 12073 -338 1162 0 c 2-1 --> 1 c (-b^{13, 26}_2 ∧ b^{13, 26}_1 ∧ -b^{13, 26}_0 ∧ -p_338) -> (-b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ b^{13, 27}_0) c in CNF: c b^{13, 26}_2 ∨ -b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ p_338 ∨ -b^{13, 27}_2 c b^{13, 26}_2 ∨ -b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ p_338 ∨ -b^{13, 27}_1 c b^{13, 26}_2 ∨ -b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ p_338 ∨ b^{13, 27}_0 c in DIMACS: 12071 -12072 12073 338 -12074 0 12071 -12072 12073 338 -12075 0 12071 -12072 12073 338 12076 0 c 1-1 --> 0 c (-b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ b^{13, 26}_0 ∧ -p_338) -> (-b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ -b^{13, 27}_0) c in CNF: c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ p_338 ∨ -b^{13, 27}_2 c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ p_338 ∨ -b^{13, 27}_1 c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ p_338 ∨ -b^{13, 27}_0 c in DIMACS: 12071 12072 -12073 338 -12074 0 12071 12072 -12073 338 -12075 0 12071 12072 -12073 338 -12076 0 c 0-1 --> -1 c (-b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ -b^{13, 26}_0 ∧ -p_338) -> ( b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ b^{13, 27}_0) c in CNF: c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ p_338 ∨ b^{13, 27}_2 c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ p_338 ∨ -b^{13, 27}_1 c b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ p_338 ∨ b^{13, 27}_0 c in DIMACS: 12071 12072 12073 338 12074 0 12071 12072 12073 338 -12075 0 12071 12072 12073 338 12076 0 c -1-1 --> -2 c ( b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ b^{13, 26}_0 ∧ -p_338) -> ( b^{13, 27}_2 ∧ b^{13, 27}_1 ∧ -b^{13, 27}_0) c in CNF: c -b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ p_338 ∨ b^{13, 27}_2 c -b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ p_338 ∨ b^{13, 27}_1 c -b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ p_338 ∨ -b^{13, 27}_0 c in DIMACS: -12071 12072 -12073 338 12074 0 -12071 12072 -12073 338 12075 0 -12071 12072 -12073 338 -12076 0 c -2-1 --> break c ( b^{13, 26}_2 ∧ b^{13, 26}_1 ∧ -b^{13, 26}_0 ∧ -p_338) -> break c in CNF: c -b^{13, 26}_2 ∨ -b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ p_338 ∨ break c in DIMACS: -12071 -12072 12073 338 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 26}_2 ∧ -b^{13, 26}_1 ∧ -b^{13, 26}_0 ∧ true) c in CNF: c -b^{13, 26}_2 ∨ b^{13, 26}_1 ∨ b^{13, 26}_0 ∨ false c in DIMACS: -12071 12072 12073 0 c 3 does not represent an automaton state. c -(-b^{13, 26}_2 ∧ b^{13, 26}_1 ∧ b^{13, 26}_0 ∧ true) c in CNF: c b^{13, 26}_2 ∨ -b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ false c in DIMACS: 12071 -12072 -12073 0 c -3 does not represent an automaton state. c -( b^{13, 26}_2 ∧ b^{13, 26}_1 ∧ b^{13, 26}_0 ∧ true) c in CNF: c -b^{13, 26}_2 ∨ -b^{13, 26}_1 ∨ -b^{13, 26}_0 ∨ false c in DIMACS: -12071 -12072 -12073 0 c i = 27 c -2+1 --> -1 c ( b^{13, 27}_2 ∧ b^{13, 27}_1 ∧ -b^{13, 27}_0 ∧ p_351) -> ( b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ b^{13, 28}_0) c in CNF: c -b^{13, 27}_2 ∨ -b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ -p_351 ∨ b^{13, 28}_2 c -b^{13, 27}_2 ∨ -b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ -p_351 ∨ -b^{13, 28}_1 c -b^{13, 27}_2 ∨ -b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ -p_351 ∨ b^{13, 28}_0 c in DIMACS: -12074 -12075 12076 -351 12077 0 -12074 -12075 12076 -351 -12078 0 -12074 -12075 12076 -351 12079 0 c -1+1 --> 0 c ( b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ b^{13, 27}_0 ∧ p_351) -> (-b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ -b^{13, 28}_0) c in CNF: c -b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ -p_351 ∨ -b^{13, 28}_2 c -b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ -p_351 ∨ -b^{13, 28}_1 c -b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ -p_351 ∨ -b^{13, 28}_0 c in DIMACS: -12074 12075 -12076 -351 -12077 0 -12074 12075 -12076 -351 -12078 0 -12074 12075 -12076 -351 -12079 0 c 0+1 --> 1 c (-b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ -b^{13, 27}_0 ∧ p_351) -> (-b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ b^{13, 28}_0) c in CNF: c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ -p_351 ∨ -b^{13, 28}_2 c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ -p_351 ∨ -b^{13, 28}_1 c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ -p_351 ∨ b^{13, 28}_0 c in DIMACS: 12074 12075 12076 -351 -12077 0 12074 12075 12076 -351 -12078 0 12074 12075 12076 -351 12079 0 c 1+1 --> 2 c (-b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ b^{13, 27}_0 ∧ p_351) -> (-b^{13, 28}_2 ∧ b^{13, 28}_1 ∧ -b^{13, 28}_0) c in CNF: c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ -p_351 ∨ -b^{13, 28}_2 c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ -p_351 ∨ b^{13, 28}_1 c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ -p_351 ∨ -b^{13, 28}_0 c in DIMACS: 12074 12075 -12076 -351 -12077 0 12074 12075 -12076 -351 12078 0 12074 12075 -12076 -351 -12079 0 c 2+1 --> break c (-b^{13, 27}_2 ∧ b^{13, 27}_1 ∧ -b^{13, 27}_0 ∧ p_351) -> break c in CNF: c b^{13, 27}_2 ∨ -b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ -p_351 ∨ break c in DIMACS: 12074 -12075 12076 -351 1162 0 c 2-1 --> 1 c (-b^{13, 27}_2 ∧ b^{13, 27}_1 ∧ -b^{13, 27}_0 ∧ -p_351) -> (-b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ b^{13, 28}_0) c in CNF: c b^{13, 27}_2 ∨ -b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ p_351 ∨ -b^{13, 28}_2 c b^{13, 27}_2 ∨ -b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ p_351 ∨ -b^{13, 28}_1 c b^{13, 27}_2 ∨ -b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ p_351 ∨ b^{13, 28}_0 c in DIMACS: 12074 -12075 12076 351 -12077 0 12074 -12075 12076 351 -12078 0 12074 -12075 12076 351 12079 0 c 1-1 --> 0 c (-b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ b^{13, 27}_0 ∧ -p_351) -> (-b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ -b^{13, 28}_0) c in CNF: c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ p_351 ∨ -b^{13, 28}_2 c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ p_351 ∨ -b^{13, 28}_1 c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ p_351 ∨ -b^{13, 28}_0 c in DIMACS: 12074 12075 -12076 351 -12077 0 12074 12075 -12076 351 -12078 0 12074 12075 -12076 351 -12079 0 c 0-1 --> -1 c (-b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ -b^{13, 27}_0 ∧ -p_351) -> ( b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ b^{13, 28}_0) c in CNF: c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ p_351 ∨ b^{13, 28}_2 c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ p_351 ∨ -b^{13, 28}_1 c b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ p_351 ∨ b^{13, 28}_0 c in DIMACS: 12074 12075 12076 351 12077 0 12074 12075 12076 351 -12078 0 12074 12075 12076 351 12079 0 c -1-1 --> -2 c ( b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ b^{13, 27}_0 ∧ -p_351) -> ( b^{13, 28}_2 ∧ b^{13, 28}_1 ∧ -b^{13, 28}_0) c in CNF: c -b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ p_351 ∨ b^{13, 28}_2 c -b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ p_351 ∨ b^{13, 28}_1 c -b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ p_351 ∨ -b^{13, 28}_0 c in DIMACS: -12074 12075 -12076 351 12077 0 -12074 12075 -12076 351 12078 0 -12074 12075 -12076 351 -12079 0 c -2-1 --> break c ( b^{13, 27}_2 ∧ b^{13, 27}_1 ∧ -b^{13, 27}_0 ∧ -p_351) -> break c in CNF: c -b^{13, 27}_2 ∨ -b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ p_351 ∨ break c in DIMACS: -12074 -12075 12076 351 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 27}_2 ∧ -b^{13, 27}_1 ∧ -b^{13, 27}_0 ∧ true) c in CNF: c -b^{13, 27}_2 ∨ b^{13, 27}_1 ∨ b^{13, 27}_0 ∨ false c in DIMACS: -12074 12075 12076 0 c 3 does not represent an automaton state. c -(-b^{13, 27}_2 ∧ b^{13, 27}_1 ∧ b^{13, 27}_0 ∧ true) c in CNF: c b^{13, 27}_2 ∨ -b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ false c in DIMACS: 12074 -12075 -12076 0 c -3 does not represent an automaton state. c -( b^{13, 27}_2 ∧ b^{13, 27}_1 ∧ b^{13, 27}_0 ∧ true) c in CNF: c -b^{13, 27}_2 ∨ -b^{13, 27}_1 ∨ -b^{13, 27}_0 ∨ false c in DIMACS: -12074 -12075 -12076 0 c i = 28 c -2+1 --> -1 c ( b^{13, 28}_2 ∧ b^{13, 28}_1 ∧ -b^{13, 28}_0 ∧ p_364) -> ( b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ b^{13, 29}_0) c in CNF: c -b^{13, 28}_2 ∨ -b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ -p_364 ∨ b^{13, 29}_2 c -b^{13, 28}_2 ∨ -b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ -p_364 ∨ -b^{13, 29}_1 c -b^{13, 28}_2 ∨ -b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ -p_364 ∨ b^{13, 29}_0 c in DIMACS: -12077 -12078 12079 -364 12080 0 -12077 -12078 12079 -364 -12081 0 -12077 -12078 12079 -364 12082 0 c -1+1 --> 0 c ( b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ b^{13, 28}_0 ∧ p_364) -> (-b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ -b^{13, 29}_0) c in CNF: c -b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ -p_364 ∨ -b^{13, 29}_2 c -b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ -p_364 ∨ -b^{13, 29}_1 c -b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ -p_364 ∨ -b^{13, 29}_0 c in DIMACS: -12077 12078 -12079 -364 -12080 0 -12077 12078 -12079 -364 -12081 0 -12077 12078 -12079 -364 -12082 0 c 0+1 --> 1 c (-b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ -b^{13, 28}_0 ∧ p_364) -> (-b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ b^{13, 29}_0) c in CNF: c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ -p_364 ∨ -b^{13, 29}_2 c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ -p_364 ∨ -b^{13, 29}_1 c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ -p_364 ∨ b^{13, 29}_0 c in DIMACS: 12077 12078 12079 -364 -12080 0 12077 12078 12079 -364 -12081 0 12077 12078 12079 -364 12082 0 c 1+1 --> 2 c (-b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ b^{13, 28}_0 ∧ p_364) -> (-b^{13, 29}_2 ∧ b^{13, 29}_1 ∧ -b^{13, 29}_0) c in CNF: c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ -p_364 ∨ -b^{13, 29}_2 c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ -p_364 ∨ b^{13, 29}_1 c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ -p_364 ∨ -b^{13, 29}_0 c in DIMACS: 12077 12078 -12079 -364 -12080 0 12077 12078 -12079 -364 12081 0 12077 12078 -12079 -364 -12082 0 c 2+1 --> break c (-b^{13, 28}_2 ∧ b^{13, 28}_1 ∧ -b^{13, 28}_0 ∧ p_364) -> break c in CNF: c b^{13, 28}_2 ∨ -b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ -p_364 ∨ break c in DIMACS: 12077 -12078 12079 -364 1162 0 c 2-1 --> 1 c (-b^{13, 28}_2 ∧ b^{13, 28}_1 ∧ -b^{13, 28}_0 ∧ -p_364) -> (-b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ b^{13, 29}_0) c in CNF: c b^{13, 28}_2 ∨ -b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ p_364 ∨ -b^{13, 29}_2 c b^{13, 28}_2 ∨ -b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ p_364 ∨ -b^{13, 29}_1 c b^{13, 28}_2 ∨ -b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ p_364 ∨ b^{13, 29}_0 c in DIMACS: 12077 -12078 12079 364 -12080 0 12077 -12078 12079 364 -12081 0 12077 -12078 12079 364 12082 0 c 1-1 --> 0 c (-b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ b^{13, 28}_0 ∧ -p_364) -> (-b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ -b^{13, 29}_0) c in CNF: c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ p_364 ∨ -b^{13, 29}_2 c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ p_364 ∨ -b^{13, 29}_1 c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ p_364 ∨ -b^{13, 29}_0 c in DIMACS: 12077 12078 -12079 364 -12080 0 12077 12078 -12079 364 -12081 0 12077 12078 -12079 364 -12082 0 c 0-1 --> -1 c (-b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ -b^{13, 28}_0 ∧ -p_364) -> ( b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ b^{13, 29}_0) c in CNF: c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ p_364 ∨ b^{13, 29}_2 c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ p_364 ∨ -b^{13, 29}_1 c b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ p_364 ∨ b^{13, 29}_0 c in DIMACS: 12077 12078 12079 364 12080 0 12077 12078 12079 364 -12081 0 12077 12078 12079 364 12082 0 c -1-1 --> -2 c ( b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ b^{13, 28}_0 ∧ -p_364) -> ( b^{13, 29}_2 ∧ b^{13, 29}_1 ∧ -b^{13, 29}_0) c in CNF: c -b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ p_364 ∨ b^{13, 29}_2 c -b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ p_364 ∨ b^{13, 29}_1 c -b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ p_364 ∨ -b^{13, 29}_0 c in DIMACS: -12077 12078 -12079 364 12080 0 -12077 12078 -12079 364 12081 0 -12077 12078 -12079 364 -12082 0 c -2-1 --> break c ( b^{13, 28}_2 ∧ b^{13, 28}_1 ∧ -b^{13, 28}_0 ∧ -p_364) -> break c in CNF: c -b^{13, 28}_2 ∨ -b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ p_364 ∨ break c in DIMACS: -12077 -12078 12079 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 28}_2 ∧ -b^{13, 28}_1 ∧ -b^{13, 28}_0 ∧ true) c in CNF: c -b^{13, 28}_2 ∨ b^{13, 28}_1 ∨ b^{13, 28}_0 ∨ false c in DIMACS: -12077 12078 12079 0 c 3 does not represent an automaton state. c -(-b^{13, 28}_2 ∧ b^{13, 28}_1 ∧ b^{13, 28}_0 ∧ true) c in CNF: c b^{13, 28}_2 ∨ -b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ false c in DIMACS: 12077 -12078 -12079 0 c -3 does not represent an automaton state. c -( b^{13, 28}_2 ∧ b^{13, 28}_1 ∧ b^{13, 28}_0 ∧ true) c in CNF: c -b^{13, 28}_2 ∨ -b^{13, 28}_1 ∨ -b^{13, 28}_0 ∨ false c in DIMACS: -12077 -12078 -12079 0 c i = 29 c -2+1 --> -1 c ( b^{13, 29}_2 ∧ b^{13, 29}_1 ∧ -b^{13, 29}_0 ∧ p_377) -> ( b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ b^{13, 30}_0) c in CNF: c -b^{13, 29}_2 ∨ -b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ -p_377 ∨ b^{13, 30}_2 c -b^{13, 29}_2 ∨ -b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ -p_377 ∨ -b^{13, 30}_1 c -b^{13, 29}_2 ∨ -b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ -p_377 ∨ b^{13, 30}_0 c in DIMACS: -12080 -12081 12082 -377 12083 0 -12080 -12081 12082 -377 -12084 0 -12080 -12081 12082 -377 12085 0 c -1+1 --> 0 c ( b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ b^{13, 29}_0 ∧ p_377) -> (-b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ -b^{13, 30}_0) c in CNF: c -b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ -p_377 ∨ -b^{13, 30}_2 c -b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ -p_377 ∨ -b^{13, 30}_1 c -b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ -p_377 ∨ -b^{13, 30}_0 c in DIMACS: -12080 12081 -12082 -377 -12083 0 -12080 12081 -12082 -377 -12084 0 -12080 12081 -12082 -377 -12085 0 c 0+1 --> 1 c (-b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ -b^{13, 29}_0 ∧ p_377) -> (-b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ b^{13, 30}_0) c in CNF: c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ -p_377 ∨ -b^{13, 30}_2 c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ -p_377 ∨ -b^{13, 30}_1 c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ -p_377 ∨ b^{13, 30}_0 c in DIMACS: 12080 12081 12082 -377 -12083 0 12080 12081 12082 -377 -12084 0 12080 12081 12082 -377 12085 0 c 1+1 --> 2 c (-b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ b^{13, 29}_0 ∧ p_377) -> (-b^{13, 30}_2 ∧ b^{13, 30}_1 ∧ -b^{13, 30}_0) c in CNF: c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ -p_377 ∨ -b^{13, 30}_2 c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ -p_377 ∨ b^{13, 30}_1 c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ -p_377 ∨ -b^{13, 30}_0 c in DIMACS: 12080 12081 -12082 -377 -12083 0 12080 12081 -12082 -377 12084 0 12080 12081 -12082 -377 -12085 0 c 2+1 --> break c (-b^{13, 29}_2 ∧ b^{13, 29}_1 ∧ -b^{13, 29}_0 ∧ p_377) -> break c in CNF: c b^{13, 29}_2 ∨ -b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ -p_377 ∨ break c in DIMACS: 12080 -12081 12082 -377 1162 0 c 2-1 --> 1 c (-b^{13, 29}_2 ∧ b^{13, 29}_1 ∧ -b^{13, 29}_0 ∧ -p_377) -> (-b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ b^{13, 30}_0) c in CNF: c b^{13, 29}_2 ∨ -b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ p_377 ∨ -b^{13, 30}_2 c b^{13, 29}_2 ∨ -b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ p_377 ∨ -b^{13, 30}_1 c b^{13, 29}_2 ∨ -b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ p_377 ∨ b^{13, 30}_0 c in DIMACS: 12080 -12081 12082 377 -12083 0 12080 -12081 12082 377 -12084 0 12080 -12081 12082 377 12085 0 c 1-1 --> 0 c (-b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ b^{13, 29}_0 ∧ -p_377) -> (-b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ -b^{13, 30}_0) c in CNF: c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ p_377 ∨ -b^{13, 30}_2 c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ p_377 ∨ -b^{13, 30}_1 c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ p_377 ∨ -b^{13, 30}_0 c in DIMACS: 12080 12081 -12082 377 -12083 0 12080 12081 -12082 377 -12084 0 12080 12081 -12082 377 -12085 0 c 0-1 --> -1 c (-b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ -b^{13, 29}_0 ∧ -p_377) -> ( b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ b^{13, 30}_0) c in CNF: c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ p_377 ∨ b^{13, 30}_2 c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ p_377 ∨ -b^{13, 30}_1 c b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ p_377 ∨ b^{13, 30}_0 c in DIMACS: 12080 12081 12082 377 12083 0 12080 12081 12082 377 -12084 0 12080 12081 12082 377 12085 0 c -1-1 --> -2 c ( b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ b^{13, 29}_0 ∧ -p_377) -> ( b^{13, 30}_2 ∧ b^{13, 30}_1 ∧ -b^{13, 30}_0) c in CNF: c -b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ p_377 ∨ b^{13, 30}_2 c -b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ p_377 ∨ b^{13, 30}_1 c -b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ p_377 ∨ -b^{13, 30}_0 c in DIMACS: -12080 12081 -12082 377 12083 0 -12080 12081 -12082 377 12084 0 -12080 12081 -12082 377 -12085 0 c -2-1 --> break c ( b^{13, 29}_2 ∧ b^{13, 29}_1 ∧ -b^{13, 29}_0 ∧ -p_377) -> break c in CNF: c -b^{13, 29}_2 ∨ -b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ p_377 ∨ break c in DIMACS: -12080 -12081 12082 377 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 29}_2 ∧ -b^{13, 29}_1 ∧ -b^{13, 29}_0 ∧ true) c in CNF: c -b^{13, 29}_2 ∨ b^{13, 29}_1 ∨ b^{13, 29}_0 ∨ false c in DIMACS: -12080 12081 12082 0 c 3 does not represent an automaton state. c -(-b^{13, 29}_2 ∧ b^{13, 29}_1 ∧ b^{13, 29}_0 ∧ true) c in CNF: c b^{13, 29}_2 ∨ -b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ false c in DIMACS: 12080 -12081 -12082 0 c -3 does not represent an automaton state. c -( b^{13, 29}_2 ∧ b^{13, 29}_1 ∧ b^{13, 29}_0 ∧ true) c in CNF: c -b^{13, 29}_2 ∨ -b^{13, 29}_1 ∨ -b^{13, 29}_0 ∨ false c in DIMACS: -12080 -12081 -12082 0 c i = 30 c -2+1 --> -1 c ( b^{13, 30}_2 ∧ b^{13, 30}_1 ∧ -b^{13, 30}_0 ∧ p_390) -> ( b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ b^{13, 31}_0) c in CNF: c -b^{13, 30}_2 ∨ -b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ -p_390 ∨ b^{13, 31}_2 c -b^{13, 30}_2 ∨ -b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ -p_390 ∨ -b^{13, 31}_1 c -b^{13, 30}_2 ∨ -b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ -p_390 ∨ b^{13, 31}_0 c in DIMACS: -12083 -12084 12085 -390 12086 0 -12083 -12084 12085 -390 -12087 0 -12083 -12084 12085 -390 12088 0 c -1+1 --> 0 c ( b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ b^{13, 30}_0 ∧ p_390) -> (-b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ -b^{13, 31}_0) c in CNF: c -b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ -p_390 ∨ -b^{13, 31}_2 c -b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ -p_390 ∨ -b^{13, 31}_1 c -b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ -p_390 ∨ -b^{13, 31}_0 c in DIMACS: -12083 12084 -12085 -390 -12086 0 -12083 12084 -12085 -390 -12087 0 -12083 12084 -12085 -390 -12088 0 c 0+1 --> 1 c (-b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ -b^{13, 30}_0 ∧ p_390) -> (-b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ b^{13, 31}_0) c in CNF: c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ -p_390 ∨ -b^{13, 31}_2 c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ -p_390 ∨ -b^{13, 31}_1 c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ -p_390 ∨ b^{13, 31}_0 c in DIMACS: 12083 12084 12085 -390 -12086 0 12083 12084 12085 -390 -12087 0 12083 12084 12085 -390 12088 0 c 1+1 --> 2 c (-b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ b^{13, 30}_0 ∧ p_390) -> (-b^{13, 31}_2 ∧ b^{13, 31}_1 ∧ -b^{13, 31}_0) c in CNF: c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ -p_390 ∨ -b^{13, 31}_2 c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ -p_390 ∨ b^{13, 31}_1 c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ -p_390 ∨ -b^{13, 31}_0 c in DIMACS: 12083 12084 -12085 -390 -12086 0 12083 12084 -12085 -390 12087 0 12083 12084 -12085 -390 -12088 0 c 2+1 --> break c (-b^{13, 30}_2 ∧ b^{13, 30}_1 ∧ -b^{13, 30}_0 ∧ p_390) -> break c in CNF: c b^{13, 30}_2 ∨ -b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ -p_390 ∨ break c in DIMACS: 12083 -12084 12085 -390 1162 0 c 2-1 --> 1 c (-b^{13, 30}_2 ∧ b^{13, 30}_1 ∧ -b^{13, 30}_0 ∧ -p_390) -> (-b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ b^{13, 31}_0) c in CNF: c b^{13, 30}_2 ∨ -b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ p_390 ∨ -b^{13, 31}_2 c b^{13, 30}_2 ∨ -b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ p_390 ∨ -b^{13, 31}_1 c b^{13, 30}_2 ∨ -b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ p_390 ∨ b^{13, 31}_0 c in DIMACS: 12083 -12084 12085 390 -12086 0 12083 -12084 12085 390 -12087 0 12083 -12084 12085 390 12088 0 c 1-1 --> 0 c (-b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ b^{13, 30}_0 ∧ -p_390) -> (-b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ -b^{13, 31}_0) c in CNF: c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ p_390 ∨ -b^{13, 31}_2 c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ p_390 ∨ -b^{13, 31}_1 c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ p_390 ∨ -b^{13, 31}_0 c in DIMACS: 12083 12084 -12085 390 -12086 0 12083 12084 -12085 390 -12087 0 12083 12084 -12085 390 -12088 0 c 0-1 --> -1 c (-b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ -b^{13, 30}_0 ∧ -p_390) -> ( b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ b^{13, 31}_0) c in CNF: c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ p_390 ∨ b^{13, 31}_2 c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ p_390 ∨ -b^{13, 31}_1 c b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ p_390 ∨ b^{13, 31}_0 c in DIMACS: 12083 12084 12085 390 12086 0 12083 12084 12085 390 -12087 0 12083 12084 12085 390 12088 0 c -1-1 --> -2 c ( b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ b^{13, 30}_0 ∧ -p_390) -> ( b^{13, 31}_2 ∧ b^{13, 31}_1 ∧ -b^{13, 31}_0) c in CNF: c -b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ p_390 ∨ b^{13, 31}_2 c -b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ p_390 ∨ b^{13, 31}_1 c -b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ p_390 ∨ -b^{13, 31}_0 c in DIMACS: -12083 12084 -12085 390 12086 0 -12083 12084 -12085 390 12087 0 -12083 12084 -12085 390 -12088 0 c -2-1 --> break c ( b^{13, 30}_2 ∧ b^{13, 30}_1 ∧ -b^{13, 30}_0 ∧ -p_390) -> break c in CNF: c -b^{13, 30}_2 ∨ -b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ p_390 ∨ break c in DIMACS: -12083 -12084 12085 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 30}_2 ∧ -b^{13, 30}_1 ∧ -b^{13, 30}_0 ∧ true) c in CNF: c -b^{13, 30}_2 ∨ b^{13, 30}_1 ∨ b^{13, 30}_0 ∨ false c in DIMACS: -12083 12084 12085 0 c 3 does not represent an automaton state. c -(-b^{13, 30}_2 ∧ b^{13, 30}_1 ∧ b^{13, 30}_0 ∧ true) c in CNF: c b^{13, 30}_2 ∨ -b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ false c in DIMACS: 12083 -12084 -12085 0 c -3 does not represent an automaton state. c -( b^{13, 30}_2 ∧ b^{13, 30}_1 ∧ b^{13, 30}_0 ∧ true) c in CNF: c -b^{13, 30}_2 ∨ -b^{13, 30}_1 ∨ -b^{13, 30}_0 ∨ false c in DIMACS: -12083 -12084 -12085 0 c i = 31 c -2+1 --> -1 c ( b^{13, 31}_2 ∧ b^{13, 31}_1 ∧ -b^{13, 31}_0 ∧ p_403) -> ( b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ b^{13, 32}_0) c in CNF: c -b^{13, 31}_2 ∨ -b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ -p_403 ∨ b^{13, 32}_2 c -b^{13, 31}_2 ∨ -b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ -p_403 ∨ -b^{13, 32}_1 c -b^{13, 31}_2 ∨ -b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ -p_403 ∨ b^{13, 32}_0 c in DIMACS: -12086 -12087 12088 -403 12089 0 -12086 -12087 12088 -403 -12090 0 -12086 -12087 12088 -403 12091 0 c -1+1 --> 0 c ( b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ b^{13, 31}_0 ∧ p_403) -> (-b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ -b^{13, 32}_0) c in CNF: c -b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ -p_403 ∨ -b^{13, 32}_2 c -b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ -p_403 ∨ -b^{13, 32}_1 c -b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ -p_403 ∨ -b^{13, 32}_0 c in DIMACS: -12086 12087 -12088 -403 -12089 0 -12086 12087 -12088 -403 -12090 0 -12086 12087 -12088 -403 -12091 0 c 0+1 --> 1 c (-b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ -b^{13, 31}_0 ∧ p_403) -> (-b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ b^{13, 32}_0) c in CNF: c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ -p_403 ∨ -b^{13, 32}_2 c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ -p_403 ∨ -b^{13, 32}_1 c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ -p_403 ∨ b^{13, 32}_0 c in DIMACS: 12086 12087 12088 -403 -12089 0 12086 12087 12088 -403 -12090 0 12086 12087 12088 -403 12091 0 c 1+1 --> 2 c (-b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ b^{13, 31}_0 ∧ p_403) -> (-b^{13, 32}_2 ∧ b^{13, 32}_1 ∧ -b^{13, 32}_0) c in CNF: c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ -p_403 ∨ -b^{13, 32}_2 c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ -p_403 ∨ b^{13, 32}_1 c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ -p_403 ∨ -b^{13, 32}_0 c in DIMACS: 12086 12087 -12088 -403 -12089 0 12086 12087 -12088 -403 12090 0 12086 12087 -12088 -403 -12091 0 c 2+1 --> break c (-b^{13, 31}_2 ∧ b^{13, 31}_1 ∧ -b^{13, 31}_0 ∧ p_403) -> break c in CNF: c b^{13, 31}_2 ∨ -b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ -p_403 ∨ break c in DIMACS: 12086 -12087 12088 -403 1162 0 c 2-1 --> 1 c (-b^{13, 31}_2 ∧ b^{13, 31}_1 ∧ -b^{13, 31}_0 ∧ -p_403) -> (-b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ b^{13, 32}_0) c in CNF: c b^{13, 31}_2 ∨ -b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ p_403 ∨ -b^{13, 32}_2 c b^{13, 31}_2 ∨ -b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ p_403 ∨ -b^{13, 32}_1 c b^{13, 31}_2 ∨ -b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ p_403 ∨ b^{13, 32}_0 c in DIMACS: 12086 -12087 12088 403 -12089 0 12086 -12087 12088 403 -12090 0 12086 -12087 12088 403 12091 0 c 1-1 --> 0 c (-b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ b^{13, 31}_0 ∧ -p_403) -> (-b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ -b^{13, 32}_0) c in CNF: c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ p_403 ∨ -b^{13, 32}_2 c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ p_403 ∨ -b^{13, 32}_1 c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ p_403 ∨ -b^{13, 32}_0 c in DIMACS: 12086 12087 -12088 403 -12089 0 12086 12087 -12088 403 -12090 0 12086 12087 -12088 403 -12091 0 c 0-1 --> -1 c (-b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ -b^{13, 31}_0 ∧ -p_403) -> ( b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ b^{13, 32}_0) c in CNF: c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ p_403 ∨ b^{13, 32}_2 c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ p_403 ∨ -b^{13, 32}_1 c b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ p_403 ∨ b^{13, 32}_0 c in DIMACS: 12086 12087 12088 403 12089 0 12086 12087 12088 403 -12090 0 12086 12087 12088 403 12091 0 c -1-1 --> -2 c ( b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ b^{13, 31}_0 ∧ -p_403) -> ( b^{13, 32}_2 ∧ b^{13, 32}_1 ∧ -b^{13, 32}_0) c in CNF: c -b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ p_403 ∨ b^{13, 32}_2 c -b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ p_403 ∨ b^{13, 32}_1 c -b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ p_403 ∨ -b^{13, 32}_0 c in DIMACS: -12086 12087 -12088 403 12089 0 -12086 12087 -12088 403 12090 0 -12086 12087 -12088 403 -12091 0 c -2-1 --> break c ( b^{13, 31}_2 ∧ b^{13, 31}_1 ∧ -b^{13, 31}_0 ∧ -p_403) -> break c in CNF: c -b^{13, 31}_2 ∨ -b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ p_403 ∨ break c in DIMACS: -12086 -12087 12088 403 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 31}_2 ∧ -b^{13, 31}_1 ∧ -b^{13, 31}_0 ∧ true) c in CNF: c -b^{13, 31}_2 ∨ b^{13, 31}_1 ∨ b^{13, 31}_0 ∨ false c in DIMACS: -12086 12087 12088 0 c 3 does not represent an automaton state. c -(-b^{13, 31}_2 ∧ b^{13, 31}_1 ∧ b^{13, 31}_0 ∧ true) c in CNF: c b^{13, 31}_2 ∨ -b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ false c in DIMACS: 12086 -12087 -12088 0 c -3 does not represent an automaton state. c -( b^{13, 31}_2 ∧ b^{13, 31}_1 ∧ b^{13, 31}_0 ∧ true) c in CNF: c -b^{13, 31}_2 ∨ -b^{13, 31}_1 ∨ -b^{13, 31}_0 ∨ false c in DIMACS: -12086 -12087 -12088 0 c i = 32 c -2+1 --> -1 c ( b^{13, 32}_2 ∧ b^{13, 32}_1 ∧ -b^{13, 32}_0 ∧ p_416) -> ( b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ b^{13, 33}_0) c in CNF: c -b^{13, 32}_2 ∨ -b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ -p_416 ∨ b^{13, 33}_2 c -b^{13, 32}_2 ∨ -b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ -p_416 ∨ -b^{13, 33}_1 c -b^{13, 32}_2 ∨ -b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ -p_416 ∨ b^{13, 33}_0 c in DIMACS: -12089 -12090 12091 -416 12092 0 -12089 -12090 12091 -416 -12093 0 -12089 -12090 12091 -416 12094 0 c -1+1 --> 0 c ( b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ b^{13, 32}_0 ∧ p_416) -> (-b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ -b^{13, 33}_0) c in CNF: c -b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ -p_416 ∨ -b^{13, 33}_2 c -b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ -p_416 ∨ -b^{13, 33}_1 c -b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ -p_416 ∨ -b^{13, 33}_0 c in DIMACS: -12089 12090 -12091 -416 -12092 0 -12089 12090 -12091 -416 -12093 0 -12089 12090 -12091 -416 -12094 0 c 0+1 --> 1 c (-b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ -b^{13, 32}_0 ∧ p_416) -> (-b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ b^{13, 33}_0) c in CNF: c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ -p_416 ∨ -b^{13, 33}_2 c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ -p_416 ∨ -b^{13, 33}_1 c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ -p_416 ∨ b^{13, 33}_0 c in DIMACS: 12089 12090 12091 -416 -12092 0 12089 12090 12091 -416 -12093 0 12089 12090 12091 -416 12094 0 c 1+1 --> 2 c (-b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ b^{13, 32}_0 ∧ p_416) -> (-b^{13, 33}_2 ∧ b^{13, 33}_1 ∧ -b^{13, 33}_0) c in CNF: c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ -p_416 ∨ -b^{13, 33}_2 c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ -p_416 ∨ b^{13, 33}_1 c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ -p_416 ∨ -b^{13, 33}_0 c in DIMACS: 12089 12090 -12091 -416 -12092 0 12089 12090 -12091 -416 12093 0 12089 12090 -12091 -416 -12094 0 c 2+1 --> break c (-b^{13, 32}_2 ∧ b^{13, 32}_1 ∧ -b^{13, 32}_0 ∧ p_416) -> break c in CNF: c b^{13, 32}_2 ∨ -b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ -p_416 ∨ break c in DIMACS: 12089 -12090 12091 -416 1162 0 c 2-1 --> 1 c (-b^{13, 32}_2 ∧ b^{13, 32}_1 ∧ -b^{13, 32}_0 ∧ -p_416) -> (-b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ b^{13, 33}_0) c in CNF: c b^{13, 32}_2 ∨ -b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ p_416 ∨ -b^{13, 33}_2 c b^{13, 32}_2 ∨ -b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ p_416 ∨ -b^{13, 33}_1 c b^{13, 32}_2 ∨ -b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ p_416 ∨ b^{13, 33}_0 c in DIMACS: 12089 -12090 12091 416 -12092 0 12089 -12090 12091 416 -12093 0 12089 -12090 12091 416 12094 0 c 1-1 --> 0 c (-b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ b^{13, 32}_0 ∧ -p_416) -> (-b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ -b^{13, 33}_0) c in CNF: c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ p_416 ∨ -b^{13, 33}_2 c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ p_416 ∨ -b^{13, 33}_1 c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ p_416 ∨ -b^{13, 33}_0 c in DIMACS: 12089 12090 -12091 416 -12092 0 12089 12090 -12091 416 -12093 0 12089 12090 -12091 416 -12094 0 c 0-1 --> -1 c (-b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ -b^{13, 32}_0 ∧ -p_416) -> ( b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ b^{13, 33}_0) c in CNF: c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ p_416 ∨ b^{13, 33}_2 c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ p_416 ∨ -b^{13, 33}_1 c b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ p_416 ∨ b^{13, 33}_0 c in DIMACS: 12089 12090 12091 416 12092 0 12089 12090 12091 416 -12093 0 12089 12090 12091 416 12094 0 c -1-1 --> -2 c ( b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ b^{13, 32}_0 ∧ -p_416) -> ( b^{13, 33}_2 ∧ b^{13, 33}_1 ∧ -b^{13, 33}_0) c in CNF: c -b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ p_416 ∨ b^{13, 33}_2 c -b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ p_416 ∨ b^{13, 33}_1 c -b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ p_416 ∨ -b^{13, 33}_0 c in DIMACS: -12089 12090 -12091 416 12092 0 -12089 12090 -12091 416 12093 0 -12089 12090 -12091 416 -12094 0 c -2-1 --> break c ( b^{13, 32}_2 ∧ b^{13, 32}_1 ∧ -b^{13, 32}_0 ∧ -p_416) -> break c in CNF: c -b^{13, 32}_2 ∨ -b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ p_416 ∨ break c in DIMACS: -12089 -12090 12091 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 32}_2 ∧ -b^{13, 32}_1 ∧ -b^{13, 32}_0 ∧ true) c in CNF: c -b^{13, 32}_2 ∨ b^{13, 32}_1 ∨ b^{13, 32}_0 ∨ false c in DIMACS: -12089 12090 12091 0 c 3 does not represent an automaton state. c -(-b^{13, 32}_2 ∧ b^{13, 32}_1 ∧ b^{13, 32}_0 ∧ true) c in CNF: c b^{13, 32}_2 ∨ -b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ false c in DIMACS: 12089 -12090 -12091 0 c -3 does not represent an automaton state. c -( b^{13, 32}_2 ∧ b^{13, 32}_1 ∧ b^{13, 32}_0 ∧ true) c in CNF: c -b^{13, 32}_2 ∨ -b^{13, 32}_1 ∨ -b^{13, 32}_0 ∨ false c in DIMACS: -12089 -12090 -12091 0 c i = 33 c -2+1 --> -1 c ( b^{13, 33}_2 ∧ b^{13, 33}_1 ∧ -b^{13, 33}_0 ∧ p_429) -> ( b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ b^{13, 34}_0) c in CNF: c -b^{13, 33}_2 ∨ -b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ -p_429 ∨ b^{13, 34}_2 c -b^{13, 33}_2 ∨ -b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ -p_429 ∨ -b^{13, 34}_1 c -b^{13, 33}_2 ∨ -b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ -p_429 ∨ b^{13, 34}_0 c in DIMACS: -12092 -12093 12094 -429 12095 0 -12092 -12093 12094 -429 -12096 0 -12092 -12093 12094 -429 12097 0 c -1+1 --> 0 c ( b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ b^{13, 33}_0 ∧ p_429) -> (-b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ -b^{13, 34}_0) c in CNF: c -b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ -p_429 ∨ -b^{13, 34}_2 c -b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ -p_429 ∨ -b^{13, 34}_1 c -b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ -p_429 ∨ -b^{13, 34}_0 c in DIMACS: -12092 12093 -12094 -429 -12095 0 -12092 12093 -12094 -429 -12096 0 -12092 12093 -12094 -429 -12097 0 c 0+1 --> 1 c (-b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ -b^{13, 33}_0 ∧ p_429) -> (-b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ b^{13, 34}_0) c in CNF: c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ -p_429 ∨ -b^{13, 34}_2 c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ -p_429 ∨ -b^{13, 34}_1 c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ -p_429 ∨ b^{13, 34}_0 c in DIMACS: 12092 12093 12094 -429 -12095 0 12092 12093 12094 -429 -12096 0 12092 12093 12094 -429 12097 0 c 1+1 --> 2 c (-b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ b^{13, 33}_0 ∧ p_429) -> (-b^{13, 34}_2 ∧ b^{13, 34}_1 ∧ -b^{13, 34}_0) c in CNF: c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ -p_429 ∨ -b^{13, 34}_2 c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ -p_429 ∨ b^{13, 34}_1 c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ -p_429 ∨ -b^{13, 34}_0 c in DIMACS: 12092 12093 -12094 -429 -12095 0 12092 12093 -12094 -429 12096 0 12092 12093 -12094 -429 -12097 0 c 2+1 --> break c (-b^{13, 33}_2 ∧ b^{13, 33}_1 ∧ -b^{13, 33}_0 ∧ p_429) -> break c in CNF: c b^{13, 33}_2 ∨ -b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ -p_429 ∨ break c in DIMACS: 12092 -12093 12094 -429 1162 0 c 2-1 --> 1 c (-b^{13, 33}_2 ∧ b^{13, 33}_1 ∧ -b^{13, 33}_0 ∧ -p_429) -> (-b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ b^{13, 34}_0) c in CNF: c b^{13, 33}_2 ∨ -b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ p_429 ∨ -b^{13, 34}_2 c b^{13, 33}_2 ∨ -b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ p_429 ∨ -b^{13, 34}_1 c b^{13, 33}_2 ∨ -b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ p_429 ∨ b^{13, 34}_0 c in DIMACS: 12092 -12093 12094 429 -12095 0 12092 -12093 12094 429 -12096 0 12092 -12093 12094 429 12097 0 c 1-1 --> 0 c (-b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ b^{13, 33}_0 ∧ -p_429) -> (-b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ -b^{13, 34}_0) c in CNF: c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ p_429 ∨ -b^{13, 34}_2 c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ p_429 ∨ -b^{13, 34}_1 c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ p_429 ∨ -b^{13, 34}_0 c in DIMACS: 12092 12093 -12094 429 -12095 0 12092 12093 -12094 429 -12096 0 12092 12093 -12094 429 -12097 0 c 0-1 --> -1 c (-b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ -b^{13, 33}_0 ∧ -p_429) -> ( b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ b^{13, 34}_0) c in CNF: c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ p_429 ∨ b^{13, 34}_2 c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ p_429 ∨ -b^{13, 34}_1 c b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ p_429 ∨ b^{13, 34}_0 c in DIMACS: 12092 12093 12094 429 12095 0 12092 12093 12094 429 -12096 0 12092 12093 12094 429 12097 0 c -1-1 --> -2 c ( b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ b^{13, 33}_0 ∧ -p_429) -> ( b^{13, 34}_2 ∧ b^{13, 34}_1 ∧ -b^{13, 34}_0) c in CNF: c -b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ p_429 ∨ b^{13, 34}_2 c -b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ p_429 ∨ b^{13, 34}_1 c -b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ p_429 ∨ -b^{13, 34}_0 c in DIMACS: -12092 12093 -12094 429 12095 0 -12092 12093 -12094 429 12096 0 -12092 12093 -12094 429 -12097 0 c -2-1 --> break c ( b^{13, 33}_2 ∧ b^{13, 33}_1 ∧ -b^{13, 33}_0 ∧ -p_429) -> break c in CNF: c -b^{13, 33}_2 ∨ -b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ p_429 ∨ break c in DIMACS: -12092 -12093 12094 429 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 33}_2 ∧ -b^{13, 33}_1 ∧ -b^{13, 33}_0 ∧ true) c in CNF: c -b^{13, 33}_2 ∨ b^{13, 33}_1 ∨ b^{13, 33}_0 ∨ false c in DIMACS: -12092 12093 12094 0 c 3 does not represent an automaton state. c -(-b^{13, 33}_2 ∧ b^{13, 33}_1 ∧ b^{13, 33}_0 ∧ true) c in CNF: c b^{13, 33}_2 ∨ -b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ false c in DIMACS: 12092 -12093 -12094 0 c -3 does not represent an automaton state. c -( b^{13, 33}_2 ∧ b^{13, 33}_1 ∧ b^{13, 33}_0 ∧ true) c in CNF: c -b^{13, 33}_2 ∨ -b^{13, 33}_1 ∨ -b^{13, 33}_0 ∨ false c in DIMACS: -12092 -12093 -12094 0 c i = 34 c -2+1 --> -1 c ( b^{13, 34}_2 ∧ b^{13, 34}_1 ∧ -b^{13, 34}_0 ∧ p_442) -> ( b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ b^{13, 35}_0) c in CNF: c -b^{13, 34}_2 ∨ -b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ -p_442 ∨ b^{13, 35}_2 c -b^{13, 34}_2 ∨ -b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ -p_442 ∨ -b^{13, 35}_1 c -b^{13, 34}_2 ∨ -b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ -p_442 ∨ b^{13, 35}_0 c in DIMACS: -12095 -12096 12097 -442 12098 0 -12095 -12096 12097 -442 -12099 0 -12095 -12096 12097 -442 12100 0 c -1+1 --> 0 c ( b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ b^{13, 34}_0 ∧ p_442) -> (-b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ -b^{13, 35}_0) c in CNF: c -b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ -p_442 ∨ -b^{13, 35}_2 c -b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ -p_442 ∨ -b^{13, 35}_1 c -b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ -p_442 ∨ -b^{13, 35}_0 c in DIMACS: -12095 12096 -12097 -442 -12098 0 -12095 12096 -12097 -442 -12099 0 -12095 12096 -12097 -442 -12100 0 c 0+1 --> 1 c (-b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ -b^{13, 34}_0 ∧ p_442) -> (-b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ b^{13, 35}_0) c in CNF: c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ -p_442 ∨ -b^{13, 35}_2 c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ -p_442 ∨ -b^{13, 35}_1 c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ -p_442 ∨ b^{13, 35}_0 c in DIMACS: 12095 12096 12097 -442 -12098 0 12095 12096 12097 -442 -12099 0 12095 12096 12097 -442 12100 0 c 1+1 --> 2 c (-b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ b^{13, 34}_0 ∧ p_442) -> (-b^{13, 35}_2 ∧ b^{13, 35}_1 ∧ -b^{13, 35}_0) c in CNF: c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ -p_442 ∨ -b^{13, 35}_2 c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ -p_442 ∨ b^{13, 35}_1 c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ -p_442 ∨ -b^{13, 35}_0 c in DIMACS: 12095 12096 -12097 -442 -12098 0 12095 12096 -12097 -442 12099 0 12095 12096 -12097 -442 -12100 0 c 2+1 --> break c (-b^{13, 34}_2 ∧ b^{13, 34}_1 ∧ -b^{13, 34}_0 ∧ p_442) -> break c in CNF: c b^{13, 34}_2 ∨ -b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ -p_442 ∨ break c in DIMACS: 12095 -12096 12097 -442 1162 0 c 2-1 --> 1 c (-b^{13, 34}_2 ∧ b^{13, 34}_1 ∧ -b^{13, 34}_0 ∧ -p_442) -> (-b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ b^{13, 35}_0) c in CNF: c b^{13, 34}_2 ∨ -b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ p_442 ∨ -b^{13, 35}_2 c b^{13, 34}_2 ∨ -b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ p_442 ∨ -b^{13, 35}_1 c b^{13, 34}_2 ∨ -b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ p_442 ∨ b^{13, 35}_0 c in DIMACS: 12095 -12096 12097 442 -12098 0 12095 -12096 12097 442 -12099 0 12095 -12096 12097 442 12100 0 c 1-1 --> 0 c (-b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ b^{13, 34}_0 ∧ -p_442) -> (-b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ -b^{13, 35}_0) c in CNF: c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ p_442 ∨ -b^{13, 35}_2 c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ p_442 ∨ -b^{13, 35}_1 c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ p_442 ∨ -b^{13, 35}_0 c in DIMACS: 12095 12096 -12097 442 -12098 0 12095 12096 -12097 442 -12099 0 12095 12096 -12097 442 -12100 0 c 0-1 --> -1 c (-b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ -b^{13, 34}_0 ∧ -p_442) -> ( b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ b^{13, 35}_0) c in CNF: c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ p_442 ∨ b^{13, 35}_2 c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ p_442 ∨ -b^{13, 35}_1 c b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ p_442 ∨ b^{13, 35}_0 c in DIMACS: 12095 12096 12097 442 12098 0 12095 12096 12097 442 -12099 0 12095 12096 12097 442 12100 0 c -1-1 --> -2 c ( b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ b^{13, 34}_0 ∧ -p_442) -> ( b^{13, 35}_2 ∧ b^{13, 35}_1 ∧ -b^{13, 35}_0) c in CNF: c -b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ p_442 ∨ b^{13, 35}_2 c -b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ p_442 ∨ b^{13, 35}_1 c -b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ p_442 ∨ -b^{13, 35}_0 c in DIMACS: -12095 12096 -12097 442 12098 0 -12095 12096 -12097 442 12099 0 -12095 12096 -12097 442 -12100 0 c -2-1 --> break c ( b^{13, 34}_2 ∧ b^{13, 34}_1 ∧ -b^{13, 34}_0 ∧ -p_442) -> break c in CNF: c -b^{13, 34}_2 ∨ -b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ p_442 ∨ break c in DIMACS: -12095 -12096 12097 442 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 34}_2 ∧ -b^{13, 34}_1 ∧ -b^{13, 34}_0 ∧ true) c in CNF: c -b^{13, 34}_2 ∨ b^{13, 34}_1 ∨ b^{13, 34}_0 ∨ false c in DIMACS: -12095 12096 12097 0 c 3 does not represent an automaton state. c -(-b^{13, 34}_2 ∧ b^{13, 34}_1 ∧ b^{13, 34}_0 ∧ true) c in CNF: c b^{13, 34}_2 ∨ -b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ false c in DIMACS: 12095 -12096 -12097 0 c -3 does not represent an automaton state. c -( b^{13, 34}_2 ∧ b^{13, 34}_1 ∧ b^{13, 34}_0 ∧ true) c in CNF: c -b^{13, 34}_2 ∨ -b^{13, 34}_1 ∨ -b^{13, 34}_0 ∨ false c in DIMACS: -12095 -12096 -12097 0 c i = 35 c -2+1 --> -1 c ( b^{13, 35}_2 ∧ b^{13, 35}_1 ∧ -b^{13, 35}_0 ∧ p_455) -> ( b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ b^{13, 36}_0) c in CNF: c -b^{13, 35}_2 ∨ -b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ -p_455 ∨ b^{13, 36}_2 c -b^{13, 35}_2 ∨ -b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ -p_455 ∨ -b^{13, 36}_1 c -b^{13, 35}_2 ∨ -b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ -p_455 ∨ b^{13, 36}_0 c in DIMACS: -12098 -12099 12100 -455 12101 0 -12098 -12099 12100 -455 -12102 0 -12098 -12099 12100 -455 12103 0 c -1+1 --> 0 c ( b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ b^{13, 35}_0 ∧ p_455) -> (-b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ -b^{13, 36}_0) c in CNF: c -b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ -p_455 ∨ -b^{13, 36}_2 c -b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ -p_455 ∨ -b^{13, 36}_1 c -b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ -p_455 ∨ -b^{13, 36}_0 c in DIMACS: -12098 12099 -12100 -455 -12101 0 -12098 12099 -12100 -455 -12102 0 -12098 12099 -12100 -455 -12103 0 c 0+1 --> 1 c (-b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ -b^{13, 35}_0 ∧ p_455) -> (-b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ b^{13, 36}_0) c in CNF: c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ -p_455 ∨ -b^{13, 36}_2 c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ -p_455 ∨ -b^{13, 36}_1 c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ -p_455 ∨ b^{13, 36}_0 c in DIMACS: 12098 12099 12100 -455 -12101 0 12098 12099 12100 -455 -12102 0 12098 12099 12100 -455 12103 0 c 1+1 --> 2 c (-b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ b^{13, 35}_0 ∧ p_455) -> (-b^{13, 36}_2 ∧ b^{13, 36}_1 ∧ -b^{13, 36}_0) c in CNF: c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ -p_455 ∨ -b^{13, 36}_2 c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ -p_455 ∨ b^{13, 36}_1 c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ -p_455 ∨ -b^{13, 36}_0 c in DIMACS: 12098 12099 -12100 -455 -12101 0 12098 12099 -12100 -455 12102 0 12098 12099 -12100 -455 -12103 0 c 2+1 --> break c (-b^{13, 35}_2 ∧ b^{13, 35}_1 ∧ -b^{13, 35}_0 ∧ p_455) -> break c in CNF: c b^{13, 35}_2 ∨ -b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ -p_455 ∨ break c in DIMACS: 12098 -12099 12100 -455 1162 0 c 2-1 --> 1 c (-b^{13, 35}_2 ∧ b^{13, 35}_1 ∧ -b^{13, 35}_0 ∧ -p_455) -> (-b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ b^{13, 36}_0) c in CNF: c b^{13, 35}_2 ∨ -b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ p_455 ∨ -b^{13, 36}_2 c b^{13, 35}_2 ∨ -b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ p_455 ∨ -b^{13, 36}_1 c b^{13, 35}_2 ∨ -b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ p_455 ∨ b^{13, 36}_0 c in DIMACS: 12098 -12099 12100 455 -12101 0 12098 -12099 12100 455 -12102 0 12098 -12099 12100 455 12103 0 c 1-1 --> 0 c (-b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ b^{13, 35}_0 ∧ -p_455) -> (-b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ -b^{13, 36}_0) c in CNF: c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ p_455 ∨ -b^{13, 36}_2 c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ p_455 ∨ -b^{13, 36}_1 c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ p_455 ∨ -b^{13, 36}_0 c in DIMACS: 12098 12099 -12100 455 -12101 0 12098 12099 -12100 455 -12102 0 12098 12099 -12100 455 -12103 0 c 0-1 --> -1 c (-b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ -b^{13, 35}_0 ∧ -p_455) -> ( b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ b^{13, 36}_0) c in CNF: c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ p_455 ∨ b^{13, 36}_2 c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ p_455 ∨ -b^{13, 36}_1 c b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ p_455 ∨ b^{13, 36}_0 c in DIMACS: 12098 12099 12100 455 12101 0 12098 12099 12100 455 -12102 0 12098 12099 12100 455 12103 0 c -1-1 --> -2 c ( b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ b^{13, 35}_0 ∧ -p_455) -> ( b^{13, 36}_2 ∧ b^{13, 36}_1 ∧ -b^{13, 36}_0) c in CNF: c -b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ p_455 ∨ b^{13, 36}_2 c -b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ p_455 ∨ b^{13, 36}_1 c -b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ p_455 ∨ -b^{13, 36}_0 c in DIMACS: -12098 12099 -12100 455 12101 0 -12098 12099 -12100 455 12102 0 -12098 12099 -12100 455 -12103 0 c -2-1 --> break c ( b^{13, 35}_2 ∧ b^{13, 35}_1 ∧ -b^{13, 35}_0 ∧ -p_455) -> break c in CNF: c -b^{13, 35}_2 ∨ -b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ p_455 ∨ break c in DIMACS: -12098 -12099 12100 455 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 35}_2 ∧ -b^{13, 35}_1 ∧ -b^{13, 35}_0 ∧ true) c in CNF: c -b^{13, 35}_2 ∨ b^{13, 35}_1 ∨ b^{13, 35}_0 ∨ false c in DIMACS: -12098 12099 12100 0 c 3 does not represent an automaton state. c -(-b^{13, 35}_2 ∧ b^{13, 35}_1 ∧ b^{13, 35}_0 ∧ true) c in CNF: c b^{13, 35}_2 ∨ -b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ false c in DIMACS: 12098 -12099 -12100 0 c -3 does not represent an automaton state. c -( b^{13, 35}_2 ∧ b^{13, 35}_1 ∧ b^{13, 35}_0 ∧ true) c in CNF: c -b^{13, 35}_2 ∨ -b^{13, 35}_1 ∨ -b^{13, 35}_0 ∨ false c in DIMACS: -12098 -12099 -12100 0 c i = 36 c -2+1 --> -1 c ( b^{13, 36}_2 ∧ b^{13, 36}_1 ∧ -b^{13, 36}_0 ∧ p_468) -> ( b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ b^{13, 37}_0) c in CNF: c -b^{13, 36}_2 ∨ -b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ -p_468 ∨ b^{13, 37}_2 c -b^{13, 36}_2 ∨ -b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ -p_468 ∨ -b^{13, 37}_1 c -b^{13, 36}_2 ∨ -b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ -p_468 ∨ b^{13, 37}_0 c in DIMACS: -12101 -12102 12103 -468 12104 0 -12101 -12102 12103 -468 -12105 0 -12101 -12102 12103 -468 12106 0 c -1+1 --> 0 c ( b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ b^{13, 36}_0 ∧ p_468) -> (-b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ -b^{13, 37}_0) c in CNF: c -b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ -p_468 ∨ -b^{13, 37}_2 c -b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ -p_468 ∨ -b^{13, 37}_1 c -b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ -p_468 ∨ -b^{13, 37}_0 c in DIMACS: -12101 12102 -12103 -468 -12104 0 -12101 12102 -12103 -468 -12105 0 -12101 12102 -12103 -468 -12106 0 c 0+1 --> 1 c (-b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ -b^{13, 36}_0 ∧ p_468) -> (-b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ b^{13, 37}_0) c in CNF: c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ -p_468 ∨ -b^{13, 37}_2 c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ -p_468 ∨ -b^{13, 37}_1 c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ -p_468 ∨ b^{13, 37}_0 c in DIMACS: 12101 12102 12103 -468 -12104 0 12101 12102 12103 -468 -12105 0 12101 12102 12103 -468 12106 0 c 1+1 --> 2 c (-b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ b^{13, 36}_0 ∧ p_468) -> (-b^{13, 37}_2 ∧ b^{13, 37}_1 ∧ -b^{13, 37}_0) c in CNF: c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ -p_468 ∨ -b^{13, 37}_2 c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ -p_468 ∨ b^{13, 37}_1 c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ -p_468 ∨ -b^{13, 37}_0 c in DIMACS: 12101 12102 -12103 -468 -12104 0 12101 12102 -12103 -468 12105 0 12101 12102 -12103 -468 -12106 0 c 2+1 --> break c (-b^{13, 36}_2 ∧ b^{13, 36}_1 ∧ -b^{13, 36}_0 ∧ p_468) -> break c in CNF: c b^{13, 36}_2 ∨ -b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ -p_468 ∨ break c in DIMACS: 12101 -12102 12103 -468 1162 0 c 2-1 --> 1 c (-b^{13, 36}_2 ∧ b^{13, 36}_1 ∧ -b^{13, 36}_0 ∧ -p_468) -> (-b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ b^{13, 37}_0) c in CNF: c b^{13, 36}_2 ∨ -b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ p_468 ∨ -b^{13, 37}_2 c b^{13, 36}_2 ∨ -b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ p_468 ∨ -b^{13, 37}_1 c b^{13, 36}_2 ∨ -b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ p_468 ∨ b^{13, 37}_0 c in DIMACS: 12101 -12102 12103 468 -12104 0 12101 -12102 12103 468 -12105 0 12101 -12102 12103 468 12106 0 c 1-1 --> 0 c (-b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ b^{13, 36}_0 ∧ -p_468) -> (-b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ -b^{13, 37}_0) c in CNF: c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ p_468 ∨ -b^{13, 37}_2 c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ p_468 ∨ -b^{13, 37}_1 c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ p_468 ∨ -b^{13, 37}_0 c in DIMACS: 12101 12102 -12103 468 -12104 0 12101 12102 -12103 468 -12105 0 12101 12102 -12103 468 -12106 0 c 0-1 --> -1 c (-b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ -b^{13, 36}_0 ∧ -p_468) -> ( b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ b^{13, 37}_0) c in CNF: c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ p_468 ∨ b^{13, 37}_2 c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ p_468 ∨ -b^{13, 37}_1 c b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ p_468 ∨ b^{13, 37}_0 c in DIMACS: 12101 12102 12103 468 12104 0 12101 12102 12103 468 -12105 0 12101 12102 12103 468 12106 0 c -1-1 --> -2 c ( b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ b^{13, 36}_0 ∧ -p_468) -> ( b^{13, 37}_2 ∧ b^{13, 37}_1 ∧ -b^{13, 37}_0) c in CNF: c -b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ p_468 ∨ b^{13, 37}_2 c -b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ p_468 ∨ b^{13, 37}_1 c -b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ p_468 ∨ -b^{13, 37}_0 c in DIMACS: -12101 12102 -12103 468 12104 0 -12101 12102 -12103 468 12105 0 -12101 12102 -12103 468 -12106 0 c -2-1 --> break c ( b^{13, 36}_2 ∧ b^{13, 36}_1 ∧ -b^{13, 36}_0 ∧ -p_468) -> break c in CNF: c -b^{13, 36}_2 ∨ -b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ p_468 ∨ break c in DIMACS: -12101 -12102 12103 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 36}_2 ∧ -b^{13, 36}_1 ∧ -b^{13, 36}_0 ∧ true) c in CNF: c -b^{13, 36}_2 ∨ b^{13, 36}_1 ∨ b^{13, 36}_0 ∨ false c in DIMACS: -12101 12102 12103 0 c 3 does not represent an automaton state. c -(-b^{13, 36}_2 ∧ b^{13, 36}_1 ∧ b^{13, 36}_0 ∧ true) c in CNF: c b^{13, 36}_2 ∨ -b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ false c in DIMACS: 12101 -12102 -12103 0 c -3 does not represent an automaton state. c -( b^{13, 36}_2 ∧ b^{13, 36}_1 ∧ b^{13, 36}_0 ∧ true) c in CNF: c -b^{13, 36}_2 ∨ -b^{13, 36}_1 ∨ -b^{13, 36}_0 ∨ false c in DIMACS: -12101 -12102 -12103 0 c i = 37 c -2+1 --> -1 c ( b^{13, 37}_2 ∧ b^{13, 37}_1 ∧ -b^{13, 37}_0 ∧ p_481) -> ( b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ b^{13, 38}_0) c in CNF: c -b^{13, 37}_2 ∨ -b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ -p_481 ∨ b^{13, 38}_2 c -b^{13, 37}_2 ∨ -b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ -p_481 ∨ -b^{13, 38}_1 c -b^{13, 37}_2 ∨ -b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ -p_481 ∨ b^{13, 38}_0 c in DIMACS: -12104 -12105 12106 -481 12107 0 -12104 -12105 12106 -481 -12108 0 -12104 -12105 12106 -481 12109 0 c -1+1 --> 0 c ( b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ b^{13, 37}_0 ∧ p_481) -> (-b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ -b^{13, 38}_0) c in CNF: c -b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ -p_481 ∨ -b^{13, 38}_2 c -b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ -p_481 ∨ -b^{13, 38}_1 c -b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ -p_481 ∨ -b^{13, 38}_0 c in DIMACS: -12104 12105 -12106 -481 -12107 0 -12104 12105 -12106 -481 -12108 0 -12104 12105 -12106 -481 -12109 0 c 0+1 --> 1 c (-b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ -b^{13, 37}_0 ∧ p_481) -> (-b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ b^{13, 38}_0) c in CNF: c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ -p_481 ∨ -b^{13, 38}_2 c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ -p_481 ∨ -b^{13, 38}_1 c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ -p_481 ∨ b^{13, 38}_0 c in DIMACS: 12104 12105 12106 -481 -12107 0 12104 12105 12106 -481 -12108 0 12104 12105 12106 -481 12109 0 c 1+1 --> 2 c (-b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ b^{13, 37}_0 ∧ p_481) -> (-b^{13, 38}_2 ∧ b^{13, 38}_1 ∧ -b^{13, 38}_0) c in CNF: c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ -p_481 ∨ -b^{13, 38}_2 c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ -p_481 ∨ b^{13, 38}_1 c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ -p_481 ∨ -b^{13, 38}_0 c in DIMACS: 12104 12105 -12106 -481 -12107 0 12104 12105 -12106 -481 12108 0 12104 12105 -12106 -481 -12109 0 c 2+1 --> break c (-b^{13, 37}_2 ∧ b^{13, 37}_1 ∧ -b^{13, 37}_0 ∧ p_481) -> break c in CNF: c b^{13, 37}_2 ∨ -b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ -p_481 ∨ break c in DIMACS: 12104 -12105 12106 -481 1162 0 c 2-1 --> 1 c (-b^{13, 37}_2 ∧ b^{13, 37}_1 ∧ -b^{13, 37}_0 ∧ -p_481) -> (-b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ b^{13, 38}_0) c in CNF: c b^{13, 37}_2 ∨ -b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ p_481 ∨ -b^{13, 38}_2 c b^{13, 37}_2 ∨ -b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ p_481 ∨ -b^{13, 38}_1 c b^{13, 37}_2 ∨ -b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ p_481 ∨ b^{13, 38}_0 c in DIMACS: 12104 -12105 12106 481 -12107 0 12104 -12105 12106 481 -12108 0 12104 -12105 12106 481 12109 0 c 1-1 --> 0 c (-b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ b^{13, 37}_0 ∧ -p_481) -> (-b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ -b^{13, 38}_0) c in CNF: c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ p_481 ∨ -b^{13, 38}_2 c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ p_481 ∨ -b^{13, 38}_1 c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ p_481 ∨ -b^{13, 38}_0 c in DIMACS: 12104 12105 -12106 481 -12107 0 12104 12105 -12106 481 -12108 0 12104 12105 -12106 481 -12109 0 c 0-1 --> -1 c (-b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ -b^{13, 37}_0 ∧ -p_481) -> ( b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ b^{13, 38}_0) c in CNF: c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ p_481 ∨ b^{13, 38}_2 c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ p_481 ∨ -b^{13, 38}_1 c b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ p_481 ∨ b^{13, 38}_0 c in DIMACS: 12104 12105 12106 481 12107 0 12104 12105 12106 481 -12108 0 12104 12105 12106 481 12109 0 c -1-1 --> -2 c ( b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ b^{13, 37}_0 ∧ -p_481) -> ( b^{13, 38}_2 ∧ b^{13, 38}_1 ∧ -b^{13, 38}_0) c in CNF: c -b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ p_481 ∨ b^{13, 38}_2 c -b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ p_481 ∨ b^{13, 38}_1 c -b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ p_481 ∨ -b^{13, 38}_0 c in DIMACS: -12104 12105 -12106 481 12107 0 -12104 12105 -12106 481 12108 0 -12104 12105 -12106 481 -12109 0 c -2-1 --> break c ( b^{13, 37}_2 ∧ b^{13, 37}_1 ∧ -b^{13, 37}_0 ∧ -p_481) -> break c in CNF: c -b^{13, 37}_2 ∨ -b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ p_481 ∨ break c in DIMACS: -12104 -12105 12106 481 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 37}_2 ∧ -b^{13, 37}_1 ∧ -b^{13, 37}_0 ∧ true) c in CNF: c -b^{13, 37}_2 ∨ b^{13, 37}_1 ∨ b^{13, 37}_0 ∨ false c in DIMACS: -12104 12105 12106 0 c 3 does not represent an automaton state. c -(-b^{13, 37}_2 ∧ b^{13, 37}_1 ∧ b^{13, 37}_0 ∧ true) c in CNF: c b^{13, 37}_2 ∨ -b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ false c in DIMACS: 12104 -12105 -12106 0 c -3 does not represent an automaton state. c -( b^{13, 37}_2 ∧ b^{13, 37}_1 ∧ b^{13, 37}_0 ∧ true) c in CNF: c -b^{13, 37}_2 ∨ -b^{13, 37}_1 ∨ -b^{13, 37}_0 ∨ false c in DIMACS: -12104 -12105 -12106 0 c i = 38 c -2+1 --> -1 c ( b^{13, 38}_2 ∧ b^{13, 38}_1 ∧ -b^{13, 38}_0 ∧ p_494) -> ( b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ b^{13, 39}_0) c in CNF: c -b^{13, 38}_2 ∨ -b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ -p_494 ∨ b^{13, 39}_2 c -b^{13, 38}_2 ∨ -b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ -p_494 ∨ -b^{13, 39}_1 c -b^{13, 38}_2 ∨ -b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ -p_494 ∨ b^{13, 39}_0 c in DIMACS: -12107 -12108 12109 -494 12110 0 -12107 -12108 12109 -494 -12111 0 -12107 -12108 12109 -494 12112 0 c -1+1 --> 0 c ( b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ b^{13, 38}_0 ∧ p_494) -> (-b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ -b^{13, 39}_0) c in CNF: c -b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ -p_494 ∨ -b^{13, 39}_2 c -b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ -p_494 ∨ -b^{13, 39}_1 c -b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ -p_494 ∨ -b^{13, 39}_0 c in DIMACS: -12107 12108 -12109 -494 -12110 0 -12107 12108 -12109 -494 -12111 0 -12107 12108 -12109 -494 -12112 0 c 0+1 --> 1 c (-b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ -b^{13, 38}_0 ∧ p_494) -> (-b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ b^{13, 39}_0) c in CNF: c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ -p_494 ∨ -b^{13, 39}_2 c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ -p_494 ∨ -b^{13, 39}_1 c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ -p_494 ∨ b^{13, 39}_0 c in DIMACS: 12107 12108 12109 -494 -12110 0 12107 12108 12109 -494 -12111 0 12107 12108 12109 -494 12112 0 c 1+1 --> 2 c (-b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ b^{13, 38}_0 ∧ p_494) -> (-b^{13, 39}_2 ∧ b^{13, 39}_1 ∧ -b^{13, 39}_0) c in CNF: c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ -p_494 ∨ -b^{13, 39}_2 c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ -p_494 ∨ b^{13, 39}_1 c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ -p_494 ∨ -b^{13, 39}_0 c in DIMACS: 12107 12108 -12109 -494 -12110 0 12107 12108 -12109 -494 12111 0 12107 12108 -12109 -494 -12112 0 c 2+1 --> break c (-b^{13, 38}_2 ∧ b^{13, 38}_1 ∧ -b^{13, 38}_0 ∧ p_494) -> break c in CNF: c b^{13, 38}_2 ∨ -b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ -p_494 ∨ break c in DIMACS: 12107 -12108 12109 -494 1162 0 c 2-1 --> 1 c (-b^{13, 38}_2 ∧ b^{13, 38}_1 ∧ -b^{13, 38}_0 ∧ -p_494) -> (-b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ b^{13, 39}_0) c in CNF: c b^{13, 38}_2 ∨ -b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ p_494 ∨ -b^{13, 39}_2 c b^{13, 38}_2 ∨ -b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ p_494 ∨ -b^{13, 39}_1 c b^{13, 38}_2 ∨ -b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ p_494 ∨ b^{13, 39}_0 c in DIMACS: 12107 -12108 12109 494 -12110 0 12107 -12108 12109 494 -12111 0 12107 -12108 12109 494 12112 0 c 1-1 --> 0 c (-b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ b^{13, 38}_0 ∧ -p_494) -> (-b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ -b^{13, 39}_0) c in CNF: c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ p_494 ∨ -b^{13, 39}_2 c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ p_494 ∨ -b^{13, 39}_1 c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ p_494 ∨ -b^{13, 39}_0 c in DIMACS: 12107 12108 -12109 494 -12110 0 12107 12108 -12109 494 -12111 0 12107 12108 -12109 494 -12112 0 c 0-1 --> -1 c (-b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ -b^{13, 38}_0 ∧ -p_494) -> ( b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ b^{13, 39}_0) c in CNF: c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ p_494 ∨ b^{13, 39}_2 c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ p_494 ∨ -b^{13, 39}_1 c b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ p_494 ∨ b^{13, 39}_0 c in DIMACS: 12107 12108 12109 494 12110 0 12107 12108 12109 494 -12111 0 12107 12108 12109 494 12112 0 c -1-1 --> -2 c ( b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ b^{13, 38}_0 ∧ -p_494) -> ( b^{13, 39}_2 ∧ b^{13, 39}_1 ∧ -b^{13, 39}_0) c in CNF: c -b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ p_494 ∨ b^{13, 39}_2 c -b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ p_494 ∨ b^{13, 39}_1 c -b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ p_494 ∨ -b^{13, 39}_0 c in DIMACS: -12107 12108 -12109 494 12110 0 -12107 12108 -12109 494 12111 0 -12107 12108 -12109 494 -12112 0 c -2-1 --> break c ( b^{13, 38}_2 ∧ b^{13, 38}_1 ∧ -b^{13, 38}_0 ∧ -p_494) -> break c in CNF: c -b^{13, 38}_2 ∨ -b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ p_494 ∨ break c in DIMACS: -12107 -12108 12109 494 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 38}_2 ∧ -b^{13, 38}_1 ∧ -b^{13, 38}_0 ∧ true) c in CNF: c -b^{13, 38}_2 ∨ b^{13, 38}_1 ∨ b^{13, 38}_0 ∨ false c in DIMACS: -12107 12108 12109 0 c 3 does not represent an automaton state. c -(-b^{13, 38}_2 ∧ b^{13, 38}_1 ∧ b^{13, 38}_0 ∧ true) c in CNF: c b^{13, 38}_2 ∨ -b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ false c in DIMACS: 12107 -12108 -12109 0 c -3 does not represent an automaton state. c -( b^{13, 38}_2 ∧ b^{13, 38}_1 ∧ b^{13, 38}_0 ∧ true) c in CNF: c -b^{13, 38}_2 ∨ -b^{13, 38}_1 ∨ -b^{13, 38}_0 ∨ false c in DIMACS: -12107 -12108 -12109 0 c i = 39 c -2+1 --> -1 c ( b^{13, 39}_2 ∧ b^{13, 39}_1 ∧ -b^{13, 39}_0 ∧ p_507) -> ( b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ b^{13, 40}_0) c in CNF: c -b^{13, 39}_2 ∨ -b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ -p_507 ∨ b^{13, 40}_2 c -b^{13, 39}_2 ∨ -b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ -p_507 ∨ -b^{13, 40}_1 c -b^{13, 39}_2 ∨ -b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ -p_507 ∨ b^{13, 40}_0 c in DIMACS: -12110 -12111 12112 -507 12113 0 -12110 -12111 12112 -507 -12114 0 -12110 -12111 12112 -507 12115 0 c -1+1 --> 0 c ( b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ b^{13, 39}_0 ∧ p_507) -> (-b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ -b^{13, 40}_0) c in CNF: c -b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ -p_507 ∨ -b^{13, 40}_2 c -b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ -p_507 ∨ -b^{13, 40}_1 c -b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ -p_507 ∨ -b^{13, 40}_0 c in DIMACS: -12110 12111 -12112 -507 -12113 0 -12110 12111 -12112 -507 -12114 0 -12110 12111 -12112 -507 -12115 0 c 0+1 --> 1 c (-b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ -b^{13, 39}_0 ∧ p_507) -> (-b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ b^{13, 40}_0) c in CNF: c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ -p_507 ∨ -b^{13, 40}_2 c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ -p_507 ∨ -b^{13, 40}_1 c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ -p_507 ∨ b^{13, 40}_0 c in DIMACS: 12110 12111 12112 -507 -12113 0 12110 12111 12112 -507 -12114 0 12110 12111 12112 -507 12115 0 c 1+1 --> 2 c (-b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ b^{13, 39}_0 ∧ p_507) -> (-b^{13, 40}_2 ∧ b^{13, 40}_1 ∧ -b^{13, 40}_0) c in CNF: c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ -p_507 ∨ -b^{13, 40}_2 c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ -p_507 ∨ b^{13, 40}_1 c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ -p_507 ∨ -b^{13, 40}_0 c in DIMACS: 12110 12111 -12112 -507 -12113 0 12110 12111 -12112 -507 12114 0 12110 12111 -12112 -507 -12115 0 c 2+1 --> break c (-b^{13, 39}_2 ∧ b^{13, 39}_1 ∧ -b^{13, 39}_0 ∧ p_507) -> break c in CNF: c b^{13, 39}_2 ∨ -b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ -p_507 ∨ break c in DIMACS: 12110 -12111 12112 -507 1162 0 c 2-1 --> 1 c (-b^{13, 39}_2 ∧ b^{13, 39}_1 ∧ -b^{13, 39}_0 ∧ -p_507) -> (-b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ b^{13, 40}_0) c in CNF: c b^{13, 39}_2 ∨ -b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ p_507 ∨ -b^{13, 40}_2 c b^{13, 39}_2 ∨ -b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ p_507 ∨ -b^{13, 40}_1 c b^{13, 39}_2 ∨ -b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ p_507 ∨ b^{13, 40}_0 c in DIMACS: 12110 -12111 12112 507 -12113 0 12110 -12111 12112 507 -12114 0 12110 -12111 12112 507 12115 0 c 1-1 --> 0 c (-b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ b^{13, 39}_0 ∧ -p_507) -> (-b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ -b^{13, 40}_0) c in CNF: c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ p_507 ∨ -b^{13, 40}_2 c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ p_507 ∨ -b^{13, 40}_1 c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ p_507 ∨ -b^{13, 40}_0 c in DIMACS: 12110 12111 -12112 507 -12113 0 12110 12111 -12112 507 -12114 0 12110 12111 -12112 507 -12115 0 c 0-1 --> -1 c (-b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ -b^{13, 39}_0 ∧ -p_507) -> ( b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ b^{13, 40}_0) c in CNF: c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ p_507 ∨ b^{13, 40}_2 c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ p_507 ∨ -b^{13, 40}_1 c b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ p_507 ∨ b^{13, 40}_0 c in DIMACS: 12110 12111 12112 507 12113 0 12110 12111 12112 507 -12114 0 12110 12111 12112 507 12115 0 c -1-1 --> -2 c ( b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ b^{13, 39}_0 ∧ -p_507) -> ( b^{13, 40}_2 ∧ b^{13, 40}_1 ∧ -b^{13, 40}_0) c in CNF: c -b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ p_507 ∨ b^{13, 40}_2 c -b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ p_507 ∨ b^{13, 40}_1 c -b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ p_507 ∨ -b^{13, 40}_0 c in DIMACS: -12110 12111 -12112 507 12113 0 -12110 12111 -12112 507 12114 0 -12110 12111 -12112 507 -12115 0 c -2-1 --> break c ( b^{13, 39}_2 ∧ b^{13, 39}_1 ∧ -b^{13, 39}_0 ∧ -p_507) -> break c in CNF: c -b^{13, 39}_2 ∨ -b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ p_507 ∨ break c in DIMACS: -12110 -12111 12112 507 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 39}_2 ∧ -b^{13, 39}_1 ∧ -b^{13, 39}_0 ∧ true) c in CNF: c -b^{13, 39}_2 ∨ b^{13, 39}_1 ∨ b^{13, 39}_0 ∨ false c in DIMACS: -12110 12111 12112 0 c 3 does not represent an automaton state. c -(-b^{13, 39}_2 ∧ b^{13, 39}_1 ∧ b^{13, 39}_0 ∧ true) c in CNF: c b^{13, 39}_2 ∨ -b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ false c in DIMACS: 12110 -12111 -12112 0 c -3 does not represent an automaton state. c -( b^{13, 39}_2 ∧ b^{13, 39}_1 ∧ b^{13, 39}_0 ∧ true) c in CNF: c -b^{13, 39}_2 ∨ -b^{13, 39}_1 ∨ -b^{13, 39}_0 ∨ false c in DIMACS: -12110 -12111 -12112 0 c i = 40 c -2+1 --> -1 c ( b^{13, 40}_2 ∧ b^{13, 40}_1 ∧ -b^{13, 40}_0 ∧ p_520) -> ( b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ b^{13, 41}_0) c in CNF: c -b^{13, 40}_2 ∨ -b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ -p_520 ∨ b^{13, 41}_2 c -b^{13, 40}_2 ∨ -b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ -p_520 ∨ -b^{13, 41}_1 c -b^{13, 40}_2 ∨ -b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ -p_520 ∨ b^{13, 41}_0 c in DIMACS: -12113 -12114 12115 -520 12116 0 -12113 -12114 12115 -520 -12117 0 -12113 -12114 12115 -520 12118 0 c -1+1 --> 0 c ( b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ b^{13, 40}_0 ∧ p_520) -> (-b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ -b^{13, 41}_0) c in CNF: c -b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ -p_520 ∨ -b^{13, 41}_2 c -b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ -p_520 ∨ -b^{13, 41}_1 c -b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ -p_520 ∨ -b^{13, 41}_0 c in DIMACS: -12113 12114 -12115 -520 -12116 0 -12113 12114 -12115 -520 -12117 0 -12113 12114 -12115 -520 -12118 0 c 0+1 --> 1 c (-b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ -b^{13, 40}_0 ∧ p_520) -> (-b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ b^{13, 41}_0) c in CNF: c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ -p_520 ∨ -b^{13, 41}_2 c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ -p_520 ∨ -b^{13, 41}_1 c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ -p_520 ∨ b^{13, 41}_0 c in DIMACS: 12113 12114 12115 -520 -12116 0 12113 12114 12115 -520 -12117 0 12113 12114 12115 -520 12118 0 c 1+1 --> 2 c (-b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ b^{13, 40}_0 ∧ p_520) -> (-b^{13, 41}_2 ∧ b^{13, 41}_1 ∧ -b^{13, 41}_0) c in CNF: c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ -p_520 ∨ -b^{13, 41}_2 c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ -p_520 ∨ b^{13, 41}_1 c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ -p_520 ∨ -b^{13, 41}_0 c in DIMACS: 12113 12114 -12115 -520 -12116 0 12113 12114 -12115 -520 12117 0 12113 12114 -12115 -520 -12118 0 c 2+1 --> break c (-b^{13, 40}_2 ∧ b^{13, 40}_1 ∧ -b^{13, 40}_0 ∧ p_520) -> break c in CNF: c b^{13, 40}_2 ∨ -b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ -p_520 ∨ break c in DIMACS: 12113 -12114 12115 -520 1162 0 c 2-1 --> 1 c (-b^{13, 40}_2 ∧ b^{13, 40}_1 ∧ -b^{13, 40}_0 ∧ -p_520) -> (-b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ b^{13, 41}_0) c in CNF: c b^{13, 40}_2 ∨ -b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ p_520 ∨ -b^{13, 41}_2 c b^{13, 40}_2 ∨ -b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ p_520 ∨ -b^{13, 41}_1 c b^{13, 40}_2 ∨ -b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ p_520 ∨ b^{13, 41}_0 c in DIMACS: 12113 -12114 12115 520 -12116 0 12113 -12114 12115 520 -12117 0 12113 -12114 12115 520 12118 0 c 1-1 --> 0 c (-b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ b^{13, 40}_0 ∧ -p_520) -> (-b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ -b^{13, 41}_0) c in CNF: c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ p_520 ∨ -b^{13, 41}_2 c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ p_520 ∨ -b^{13, 41}_1 c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ p_520 ∨ -b^{13, 41}_0 c in DIMACS: 12113 12114 -12115 520 -12116 0 12113 12114 -12115 520 -12117 0 12113 12114 -12115 520 -12118 0 c 0-1 --> -1 c (-b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ -b^{13, 40}_0 ∧ -p_520) -> ( b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ b^{13, 41}_0) c in CNF: c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ p_520 ∨ b^{13, 41}_2 c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ p_520 ∨ -b^{13, 41}_1 c b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ p_520 ∨ b^{13, 41}_0 c in DIMACS: 12113 12114 12115 520 12116 0 12113 12114 12115 520 -12117 0 12113 12114 12115 520 12118 0 c -1-1 --> -2 c ( b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ b^{13, 40}_0 ∧ -p_520) -> ( b^{13, 41}_2 ∧ b^{13, 41}_1 ∧ -b^{13, 41}_0) c in CNF: c -b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ p_520 ∨ b^{13, 41}_2 c -b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ p_520 ∨ b^{13, 41}_1 c -b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ p_520 ∨ -b^{13, 41}_0 c in DIMACS: -12113 12114 -12115 520 12116 0 -12113 12114 -12115 520 12117 0 -12113 12114 -12115 520 -12118 0 c -2-1 --> break c ( b^{13, 40}_2 ∧ b^{13, 40}_1 ∧ -b^{13, 40}_0 ∧ -p_520) -> break c in CNF: c -b^{13, 40}_2 ∨ -b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ p_520 ∨ break c in DIMACS: -12113 -12114 12115 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 40}_2 ∧ -b^{13, 40}_1 ∧ -b^{13, 40}_0 ∧ true) c in CNF: c -b^{13, 40}_2 ∨ b^{13, 40}_1 ∨ b^{13, 40}_0 ∨ false c in DIMACS: -12113 12114 12115 0 c 3 does not represent an automaton state. c -(-b^{13, 40}_2 ∧ b^{13, 40}_1 ∧ b^{13, 40}_0 ∧ true) c in CNF: c b^{13, 40}_2 ∨ -b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ false c in DIMACS: 12113 -12114 -12115 0 c -3 does not represent an automaton state. c -( b^{13, 40}_2 ∧ b^{13, 40}_1 ∧ b^{13, 40}_0 ∧ true) c in CNF: c -b^{13, 40}_2 ∨ -b^{13, 40}_1 ∨ -b^{13, 40}_0 ∨ false c in DIMACS: -12113 -12114 -12115 0 c i = 41 c -2+1 --> -1 c ( b^{13, 41}_2 ∧ b^{13, 41}_1 ∧ -b^{13, 41}_0 ∧ p_533) -> ( b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ b^{13, 42}_0) c in CNF: c -b^{13, 41}_2 ∨ -b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ -p_533 ∨ b^{13, 42}_2 c -b^{13, 41}_2 ∨ -b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ -p_533 ∨ -b^{13, 42}_1 c -b^{13, 41}_2 ∨ -b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ -p_533 ∨ b^{13, 42}_0 c in DIMACS: -12116 -12117 12118 -533 12119 0 -12116 -12117 12118 -533 -12120 0 -12116 -12117 12118 -533 12121 0 c -1+1 --> 0 c ( b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ b^{13, 41}_0 ∧ p_533) -> (-b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ -b^{13, 42}_0) c in CNF: c -b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ -p_533 ∨ -b^{13, 42}_2 c -b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ -p_533 ∨ -b^{13, 42}_1 c -b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ -p_533 ∨ -b^{13, 42}_0 c in DIMACS: -12116 12117 -12118 -533 -12119 0 -12116 12117 -12118 -533 -12120 0 -12116 12117 -12118 -533 -12121 0 c 0+1 --> 1 c (-b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ -b^{13, 41}_0 ∧ p_533) -> (-b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ b^{13, 42}_0) c in CNF: c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ -p_533 ∨ -b^{13, 42}_2 c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ -p_533 ∨ -b^{13, 42}_1 c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ -p_533 ∨ b^{13, 42}_0 c in DIMACS: 12116 12117 12118 -533 -12119 0 12116 12117 12118 -533 -12120 0 12116 12117 12118 -533 12121 0 c 1+1 --> 2 c (-b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ b^{13, 41}_0 ∧ p_533) -> (-b^{13, 42}_2 ∧ b^{13, 42}_1 ∧ -b^{13, 42}_0) c in CNF: c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ -p_533 ∨ -b^{13, 42}_2 c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ -p_533 ∨ b^{13, 42}_1 c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ -p_533 ∨ -b^{13, 42}_0 c in DIMACS: 12116 12117 -12118 -533 -12119 0 12116 12117 -12118 -533 12120 0 12116 12117 -12118 -533 -12121 0 c 2+1 --> break c (-b^{13, 41}_2 ∧ b^{13, 41}_1 ∧ -b^{13, 41}_0 ∧ p_533) -> break c in CNF: c b^{13, 41}_2 ∨ -b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ -p_533 ∨ break c in DIMACS: 12116 -12117 12118 -533 1162 0 c 2-1 --> 1 c (-b^{13, 41}_2 ∧ b^{13, 41}_1 ∧ -b^{13, 41}_0 ∧ -p_533) -> (-b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ b^{13, 42}_0) c in CNF: c b^{13, 41}_2 ∨ -b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ p_533 ∨ -b^{13, 42}_2 c b^{13, 41}_2 ∨ -b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ p_533 ∨ -b^{13, 42}_1 c b^{13, 41}_2 ∨ -b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ p_533 ∨ b^{13, 42}_0 c in DIMACS: 12116 -12117 12118 533 -12119 0 12116 -12117 12118 533 -12120 0 12116 -12117 12118 533 12121 0 c 1-1 --> 0 c (-b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ b^{13, 41}_0 ∧ -p_533) -> (-b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ -b^{13, 42}_0) c in CNF: c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ p_533 ∨ -b^{13, 42}_2 c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ p_533 ∨ -b^{13, 42}_1 c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ p_533 ∨ -b^{13, 42}_0 c in DIMACS: 12116 12117 -12118 533 -12119 0 12116 12117 -12118 533 -12120 0 12116 12117 -12118 533 -12121 0 c 0-1 --> -1 c (-b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ -b^{13, 41}_0 ∧ -p_533) -> ( b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ b^{13, 42}_0) c in CNF: c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ p_533 ∨ b^{13, 42}_2 c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ p_533 ∨ -b^{13, 42}_1 c b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ p_533 ∨ b^{13, 42}_0 c in DIMACS: 12116 12117 12118 533 12119 0 12116 12117 12118 533 -12120 0 12116 12117 12118 533 12121 0 c -1-1 --> -2 c ( b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ b^{13, 41}_0 ∧ -p_533) -> ( b^{13, 42}_2 ∧ b^{13, 42}_1 ∧ -b^{13, 42}_0) c in CNF: c -b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ p_533 ∨ b^{13, 42}_2 c -b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ p_533 ∨ b^{13, 42}_1 c -b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ p_533 ∨ -b^{13, 42}_0 c in DIMACS: -12116 12117 -12118 533 12119 0 -12116 12117 -12118 533 12120 0 -12116 12117 -12118 533 -12121 0 c -2-1 --> break c ( b^{13, 41}_2 ∧ b^{13, 41}_1 ∧ -b^{13, 41}_0 ∧ -p_533) -> break c in CNF: c -b^{13, 41}_2 ∨ -b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ p_533 ∨ break c in DIMACS: -12116 -12117 12118 533 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 41}_2 ∧ -b^{13, 41}_1 ∧ -b^{13, 41}_0 ∧ true) c in CNF: c -b^{13, 41}_2 ∨ b^{13, 41}_1 ∨ b^{13, 41}_0 ∨ false c in DIMACS: -12116 12117 12118 0 c 3 does not represent an automaton state. c -(-b^{13, 41}_2 ∧ b^{13, 41}_1 ∧ b^{13, 41}_0 ∧ true) c in CNF: c b^{13, 41}_2 ∨ -b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ false c in DIMACS: 12116 -12117 -12118 0 c -3 does not represent an automaton state. c -( b^{13, 41}_2 ∧ b^{13, 41}_1 ∧ b^{13, 41}_0 ∧ true) c in CNF: c -b^{13, 41}_2 ∨ -b^{13, 41}_1 ∨ -b^{13, 41}_0 ∨ false c in DIMACS: -12116 -12117 -12118 0 c i = 42 c -2+1 --> -1 c ( b^{13, 42}_2 ∧ b^{13, 42}_1 ∧ -b^{13, 42}_0 ∧ p_546) -> ( b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ b^{13, 43}_0) c in CNF: c -b^{13, 42}_2 ∨ -b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ -p_546 ∨ b^{13, 43}_2 c -b^{13, 42}_2 ∨ -b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ -p_546 ∨ -b^{13, 43}_1 c -b^{13, 42}_2 ∨ -b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ -p_546 ∨ b^{13, 43}_0 c in DIMACS: -12119 -12120 12121 -546 12122 0 -12119 -12120 12121 -546 -12123 0 -12119 -12120 12121 -546 12124 0 c -1+1 --> 0 c ( b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ b^{13, 42}_0 ∧ p_546) -> (-b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ -b^{13, 43}_0) c in CNF: c -b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ -p_546 ∨ -b^{13, 43}_2 c -b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ -p_546 ∨ -b^{13, 43}_1 c -b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ -p_546 ∨ -b^{13, 43}_0 c in DIMACS: -12119 12120 -12121 -546 -12122 0 -12119 12120 -12121 -546 -12123 0 -12119 12120 -12121 -546 -12124 0 c 0+1 --> 1 c (-b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ -b^{13, 42}_0 ∧ p_546) -> (-b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ b^{13, 43}_0) c in CNF: c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ -p_546 ∨ -b^{13, 43}_2 c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ -p_546 ∨ -b^{13, 43}_1 c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ -p_546 ∨ b^{13, 43}_0 c in DIMACS: 12119 12120 12121 -546 -12122 0 12119 12120 12121 -546 -12123 0 12119 12120 12121 -546 12124 0 c 1+1 --> 2 c (-b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ b^{13, 42}_0 ∧ p_546) -> (-b^{13, 43}_2 ∧ b^{13, 43}_1 ∧ -b^{13, 43}_0) c in CNF: c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ -p_546 ∨ -b^{13, 43}_2 c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ -p_546 ∨ b^{13, 43}_1 c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ -p_546 ∨ -b^{13, 43}_0 c in DIMACS: 12119 12120 -12121 -546 -12122 0 12119 12120 -12121 -546 12123 0 12119 12120 -12121 -546 -12124 0 c 2+1 --> break c (-b^{13, 42}_2 ∧ b^{13, 42}_1 ∧ -b^{13, 42}_0 ∧ p_546) -> break c in CNF: c b^{13, 42}_2 ∨ -b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ -p_546 ∨ break c in DIMACS: 12119 -12120 12121 -546 1162 0 c 2-1 --> 1 c (-b^{13, 42}_2 ∧ b^{13, 42}_1 ∧ -b^{13, 42}_0 ∧ -p_546) -> (-b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ b^{13, 43}_0) c in CNF: c b^{13, 42}_2 ∨ -b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ p_546 ∨ -b^{13, 43}_2 c b^{13, 42}_2 ∨ -b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ p_546 ∨ -b^{13, 43}_1 c b^{13, 42}_2 ∨ -b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ p_546 ∨ b^{13, 43}_0 c in DIMACS: 12119 -12120 12121 546 -12122 0 12119 -12120 12121 546 -12123 0 12119 -12120 12121 546 12124 0 c 1-1 --> 0 c (-b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ b^{13, 42}_0 ∧ -p_546) -> (-b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ -b^{13, 43}_0) c in CNF: c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ p_546 ∨ -b^{13, 43}_2 c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ p_546 ∨ -b^{13, 43}_1 c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ p_546 ∨ -b^{13, 43}_0 c in DIMACS: 12119 12120 -12121 546 -12122 0 12119 12120 -12121 546 -12123 0 12119 12120 -12121 546 -12124 0 c 0-1 --> -1 c (-b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ -b^{13, 42}_0 ∧ -p_546) -> ( b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ b^{13, 43}_0) c in CNF: c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ p_546 ∨ b^{13, 43}_2 c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ p_546 ∨ -b^{13, 43}_1 c b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ p_546 ∨ b^{13, 43}_0 c in DIMACS: 12119 12120 12121 546 12122 0 12119 12120 12121 546 -12123 0 12119 12120 12121 546 12124 0 c -1-1 --> -2 c ( b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ b^{13, 42}_0 ∧ -p_546) -> ( b^{13, 43}_2 ∧ b^{13, 43}_1 ∧ -b^{13, 43}_0) c in CNF: c -b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ p_546 ∨ b^{13, 43}_2 c -b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ p_546 ∨ b^{13, 43}_1 c -b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ p_546 ∨ -b^{13, 43}_0 c in DIMACS: -12119 12120 -12121 546 12122 0 -12119 12120 -12121 546 12123 0 -12119 12120 -12121 546 -12124 0 c -2-1 --> break c ( b^{13, 42}_2 ∧ b^{13, 42}_1 ∧ -b^{13, 42}_0 ∧ -p_546) -> break c in CNF: c -b^{13, 42}_2 ∨ -b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ p_546 ∨ break c in DIMACS: -12119 -12120 12121 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 42}_2 ∧ -b^{13, 42}_1 ∧ -b^{13, 42}_0 ∧ true) c in CNF: c -b^{13, 42}_2 ∨ b^{13, 42}_1 ∨ b^{13, 42}_0 ∨ false c in DIMACS: -12119 12120 12121 0 c 3 does not represent an automaton state. c -(-b^{13, 42}_2 ∧ b^{13, 42}_1 ∧ b^{13, 42}_0 ∧ true) c in CNF: c b^{13, 42}_2 ∨ -b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ false c in DIMACS: 12119 -12120 -12121 0 c -3 does not represent an automaton state. c -( b^{13, 42}_2 ∧ b^{13, 42}_1 ∧ b^{13, 42}_0 ∧ true) c in CNF: c -b^{13, 42}_2 ∨ -b^{13, 42}_1 ∨ -b^{13, 42}_0 ∨ false c in DIMACS: -12119 -12120 -12121 0 c i = 43 c -2+1 --> -1 c ( b^{13, 43}_2 ∧ b^{13, 43}_1 ∧ -b^{13, 43}_0 ∧ p_559) -> ( b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ b^{13, 44}_0) c in CNF: c -b^{13, 43}_2 ∨ -b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ -p_559 ∨ b^{13, 44}_2 c -b^{13, 43}_2 ∨ -b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ -p_559 ∨ -b^{13, 44}_1 c -b^{13, 43}_2 ∨ -b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ -p_559 ∨ b^{13, 44}_0 c in DIMACS: -12122 -12123 12124 -559 12125 0 -12122 -12123 12124 -559 -12126 0 -12122 -12123 12124 -559 12127 0 c -1+1 --> 0 c ( b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ b^{13, 43}_0 ∧ p_559) -> (-b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ -b^{13, 44}_0) c in CNF: c -b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ -p_559 ∨ -b^{13, 44}_2 c -b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ -p_559 ∨ -b^{13, 44}_1 c -b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ -p_559 ∨ -b^{13, 44}_0 c in DIMACS: -12122 12123 -12124 -559 -12125 0 -12122 12123 -12124 -559 -12126 0 -12122 12123 -12124 -559 -12127 0 c 0+1 --> 1 c (-b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ -b^{13, 43}_0 ∧ p_559) -> (-b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ b^{13, 44}_0) c in CNF: c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ -p_559 ∨ -b^{13, 44}_2 c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ -p_559 ∨ -b^{13, 44}_1 c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ -p_559 ∨ b^{13, 44}_0 c in DIMACS: 12122 12123 12124 -559 -12125 0 12122 12123 12124 -559 -12126 0 12122 12123 12124 -559 12127 0 c 1+1 --> 2 c (-b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ b^{13, 43}_0 ∧ p_559) -> (-b^{13, 44}_2 ∧ b^{13, 44}_1 ∧ -b^{13, 44}_0) c in CNF: c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ -p_559 ∨ -b^{13, 44}_2 c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ -p_559 ∨ b^{13, 44}_1 c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ -p_559 ∨ -b^{13, 44}_0 c in DIMACS: 12122 12123 -12124 -559 -12125 0 12122 12123 -12124 -559 12126 0 12122 12123 -12124 -559 -12127 0 c 2+1 --> break c (-b^{13, 43}_2 ∧ b^{13, 43}_1 ∧ -b^{13, 43}_0 ∧ p_559) -> break c in CNF: c b^{13, 43}_2 ∨ -b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ -p_559 ∨ break c in DIMACS: 12122 -12123 12124 -559 1162 0 c 2-1 --> 1 c (-b^{13, 43}_2 ∧ b^{13, 43}_1 ∧ -b^{13, 43}_0 ∧ -p_559) -> (-b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ b^{13, 44}_0) c in CNF: c b^{13, 43}_2 ∨ -b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ p_559 ∨ -b^{13, 44}_2 c b^{13, 43}_2 ∨ -b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ p_559 ∨ -b^{13, 44}_1 c b^{13, 43}_2 ∨ -b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ p_559 ∨ b^{13, 44}_0 c in DIMACS: 12122 -12123 12124 559 -12125 0 12122 -12123 12124 559 -12126 0 12122 -12123 12124 559 12127 0 c 1-1 --> 0 c (-b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ b^{13, 43}_0 ∧ -p_559) -> (-b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ -b^{13, 44}_0) c in CNF: c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ p_559 ∨ -b^{13, 44}_2 c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ p_559 ∨ -b^{13, 44}_1 c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ p_559 ∨ -b^{13, 44}_0 c in DIMACS: 12122 12123 -12124 559 -12125 0 12122 12123 -12124 559 -12126 0 12122 12123 -12124 559 -12127 0 c 0-1 --> -1 c (-b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ -b^{13, 43}_0 ∧ -p_559) -> ( b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ b^{13, 44}_0) c in CNF: c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ p_559 ∨ b^{13, 44}_2 c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ p_559 ∨ -b^{13, 44}_1 c b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ p_559 ∨ b^{13, 44}_0 c in DIMACS: 12122 12123 12124 559 12125 0 12122 12123 12124 559 -12126 0 12122 12123 12124 559 12127 0 c -1-1 --> -2 c ( b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ b^{13, 43}_0 ∧ -p_559) -> ( b^{13, 44}_2 ∧ b^{13, 44}_1 ∧ -b^{13, 44}_0) c in CNF: c -b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ p_559 ∨ b^{13, 44}_2 c -b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ p_559 ∨ b^{13, 44}_1 c -b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ p_559 ∨ -b^{13, 44}_0 c in DIMACS: -12122 12123 -12124 559 12125 0 -12122 12123 -12124 559 12126 0 -12122 12123 -12124 559 -12127 0 c -2-1 --> break c ( b^{13, 43}_2 ∧ b^{13, 43}_1 ∧ -b^{13, 43}_0 ∧ -p_559) -> break c in CNF: c -b^{13, 43}_2 ∨ -b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ p_559 ∨ break c in DIMACS: -12122 -12123 12124 559 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 43}_2 ∧ -b^{13, 43}_1 ∧ -b^{13, 43}_0 ∧ true) c in CNF: c -b^{13, 43}_2 ∨ b^{13, 43}_1 ∨ b^{13, 43}_0 ∨ false c in DIMACS: -12122 12123 12124 0 c 3 does not represent an automaton state. c -(-b^{13, 43}_2 ∧ b^{13, 43}_1 ∧ b^{13, 43}_0 ∧ true) c in CNF: c b^{13, 43}_2 ∨ -b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ false c in DIMACS: 12122 -12123 -12124 0 c -3 does not represent an automaton state. c -( b^{13, 43}_2 ∧ b^{13, 43}_1 ∧ b^{13, 43}_0 ∧ true) c in CNF: c -b^{13, 43}_2 ∨ -b^{13, 43}_1 ∨ -b^{13, 43}_0 ∨ false c in DIMACS: -12122 -12123 -12124 0 c i = 44 c -2+1 --> -1 c ( b^{13, 44}_2 ∧ b^{13, 44}_1 ∧ -b^{13, 44}_0 ∧ p_572) -> ( b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ b^{13, 45}_0) c in CNF: c -b^{13, 44}_2 ∨ -b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ -p_572 ∨ b^{13, 45}_2 c -b^{13, 44}_2 ∨ -b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ -p_572 ∨ -b^{13, 45}_1 c -b^{13, 44}_2 ∨ -b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ -p_572 ∨ b^{13, 45}_0 c in DIMACS: -12125 -12126 12127 -572 12128 0 -12125 -12126 12127 -572 -12129 0 -12125 -12126 12127 -572 12130 0 c -1+1 --> 0 c ( b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ b^{13, 44}_0 ∧ p_572) -> (-b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ -b^{13, 45}_0) c in CNF: c -b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ -p_572 ∨ -b^{13, 45}_2 c -b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ -p_572 ∨ -b^{13, 45}_1 c -b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ -p_572 ∨ -b^{13, 45}_0 c in DIMACS: -12125 12126 -12127 -572 -12128 0 -12125 12126 -12127 -572 -12129 0 -12125 12126 -12127 -572 -12130 0 c 0+1 --> 1 c (-b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ -b^{13, 44}_0 ∧ p_572) -> (-b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ b^{13, 45}_0) c in CNF: c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ -p_572 ∨ -b^{13, 45}_2 c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ -p_572 ∨ -b^{13, 45}_1 c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ -p_572 ∨ b^{13, 45}_0 c in DIMACS: 12125 12126 12127 -572 -12128 0 12125 12126 12127 -572 -12129 0 12125 12126 12127 -572 12130 0 c 1+1 --> 2 c (-b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ b^{13, 44}_0 ∧ p_572) -> (-b^{13, 45}_2 ∧ b^{13, 45}_1 ∧ -b^{13, 45}_0) c in CNF: c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ -p_572 ∨ -b^{13, 45}_2 c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ -p_572 ∨ b^{13, 45}_1 c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ -p_572 ∨ -b^{13, 45}_0 c in DIMACS: 12125 12126 -12127 -572 -12128 0 12125 12126 -12127 -572 12129 0 12125 12126 -12127 -572 -12130 0 c 2+1 --> break c (-b^{13, 44}_2 ∧ b^{13, 44}_1 ∧ -b^{13, 44}_0 ∧ p_572) -> break c in CNF: c b^{13, 44}_2 ∨ -b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ -p_572 ∨ break c in DIMACS: 12125 -12126 12127 -572 1162 0 c 2-1 --> 1 c (-b^{13, 44}_2 ∧ b^{13, 44}_1 ∧ -b^{13, 44}_0 ∧ -p_572) -> (-b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ b^{13, 45}_0) c in CNF: c b^{13, 44}_2 ∨ -b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ p_572 ∨ -b^{13, 45}_2 c b^{13, 44}_2 ∨ -b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ p_572 ∨ -b^{13, 45}_1 c b^{13, 44}_2 ∨ -b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ p_572 ∨ b^{13, 45}_0 c in DIMACS: 12125 -12126 12127 572 -12128 0 12125 -12126 12127 572 -12129 0 12125 -12126 12127 572 12130 0 c 1-1 --> 0 c (-b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ b^{13, 44}_0 ∧ -p_572) -> (-b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ -b^{13, 45}_0) c in CNF: c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ p_572 ∨ -b^{13, 45}_2 c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ p_572 ∨ -b^{13, 45}_1 c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ p_572 ∨ -b^{13, 45}_0 c in DIMACS: 12125 12126 -12127 572 -12128 0 12125 12126 -12127 572 -12129 0 12125 12126 -12127 572 -12130 0 c 0-1 --> -1 c (-b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ -b^{13, 44}_0 ∧ -p_572) -> ( b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ b^{13, 45}_0) c in CNF: c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ p_572 ∨ b^{13, 45}_2 c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ p_572 ∨ -b^{13, 45}_1 c b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ p_572 ∨ b^{13, 45}_0 c in DIMACS: 12125 12126 12127 572 12128 0 12125 12126 12127 572 -12129 0 12125 12126 12127 572 12130 0 c -1-1 --> -2 c ( b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ b^{13, 44}_0 ∧ -p_572) -> ( b^{13, 45}_2 ∧ b^{13, 45}_1 ∧ -b^{13, 45}_0) c in CNF: c -b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ p_572 ∨ b^{13, 45}_2 c -b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ p_572 ∨ b^{13, 45}_1 c -b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ p_572 ∨ -b^{13, 45}_0 c in DIMACS: -12125 12126 -12127 572 12128 0 -12125 12126 -12127 572 12129 0 -12125 12126 -12127 572 -12130 0 c -2-1 --> break c ( b^{13, 44}_2 ∧ b^{13, 44}_1 ∧ -b^{13, 44}_0 ∧ -p_572) -> break c in CNF: c -b^{13, 44}_2 ∨ -b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ p_572 ∨ break c in DIMACS: -12125 -12126 12127 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 44}_2 ∧ -b^{13, 44}_1 ∧ -b^{13, 44}_0 ∧ true) c in CNF: c -b^{13, 44}_2 ∨ b^{13, 44}_1 ∨ b^{13, 44}_0 ∨ false c in DIMACS: -12125 12126 12127 0 c 3 does not represent an automaton state. c -(-b^{13, 44}_2 ∧ b^{13, 44}_1 ∧ b^{13, 44}_0 ∧ true) c in CNF: c b^{13, 44}_2 ∨ -b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ false c in DIMACS: 12125 -12126 -12127 0 c -3 does not represent an automaton state. c -( b^{13, 44}_2 ∧ b^{13, 44}_1 ∧ b^{13, 44}_0 ∧ true) c in CNF: c -b^{13, 44}_2 ∨ -b^{13, 44}_1 ∨ -b^{13, 44}_0 ∨ false c in DIMACS: -12125 -12126 -12127 0 c i = 45 c -2+1 --> -1 c ( b^{13, 45}_2 ∧ b^{13, 45}_1 ∧ -b^{13, 45}_0 ∧ p_585) -> ( b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ b^{13, 46}_0) c in CNF: c -b^{13, 45}_2 ∨ -b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ -p_585 ∨ b^{13, 46}_2 c -b^{13, 45}_2 ∨ -b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ -p_585 ∨ -b^{13, 46}_1 c -b^{13, 45}_2 ∨ -b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ -p_585 ∨ b^{13, 46}_0 c in DIMACS: -12128 -12129 12130 -585 12131 0 -12128 -12129 12130 -585 -12132 0 -12128 -12129 12130 -585 12133 0 c -1+1 --> 0 c ( b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ b^{13, 45}_0 ∧ p_585) -> (-b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ -b^{13, 46}_0) c in CNF: c -b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ -p_585 ∨ -b^{13, 46}_2 c -b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ -p_585 ∨ -b^{13, 46}_1 c -b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ -p_585 ∨ -b^{13, 46}_0 c in DIMACS: -12128 12129 -12130 -585 -12131 0 -12128 12129 -12130 -585 -12132 0 -12128 12129 -12130 -585 -12133 0 c 0+1 --> 1 c (-b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ -b^{13, 45}_0 ∧ p_585) -> (-b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ b^{13, 46}_0) c in CNF: c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ -p_585 ∨ -b^{13, 46}_2 c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ -p_585 ∨ -b^{13, 46}_1 c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ -p_585 ∨ b^{13, 46}_0 c in DIMACS: 12128 12129 12130 -585 -12131 0 12128 12129 12130 -585 -12132 0 12128 12129 12130 -585 12133 0 c 1+1 --> 2 c (-b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ b^{13, 45}_0 ∧ p_585) -> (-b^{13, 46}_2 ∧ b^{13, 46}_1 ∧ -b^{13, 46}_0) c in CNF: c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ -p_585 ∨ -b^{13, 46}_2 c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ -p_585 ∨ b^{13, 46}_1 c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ -p_585 ∨ -b^{13, 46}_0 c in DIMACS: 12128 12129 -12130 -585 -12131 0 12128 12129 -12130 -585 12132 0 12128 12129 -12130 -585 -12133 0 c 2+1 --> break c (-b^{13, 45}_2 ∧ b^{13, 45}_1 ∧ -b^{13, 45}_0 ∧ p_585) -> break c in CNF: c b^{13, 45}_2 ∨ -b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ -p_585 ∨ break c in DIMACS: 12128 -12129 12130 -585 1162 0 c 2-1 --> 1 c (-b^{13, 45}_2 ∧ b^{13, 45}_1 ∧ -b^{13, 45}_0 ∧ -p_585) -> (-b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ b^{13, 46}_0) c in CNF: c b^{13, 45}_2 ∨ -b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ p_585 ∨ -b^{13, 46}_2 c b^{13, 45}_2 ∨ -b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ p_585 ∨ -b^{13, 46}_1 c b^{13, 45}_2 ∨ -b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ p_585 ∨ b^{13, 46}_0 c in DIMACS: 12128 -12129 12130 585 -12131 0 12128 -12129 12130 585 -12132 0 12128 -12129 12130 585 12133 0 c 1-1 --> 0 c (-b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ b^{13, 45}_0 ∧ -p_585) -> (-b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ -b^{13, 46}_0) c in CNF: c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ p_585 ∨ -b^{13, 46}_2 c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ p_585 ∨ -b^{13, 46}_1 c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ p_585 ∨ -b^{13, 46}_0 c in DIMACS: 12128 12129 -12130 585 -12131 0 12128 12129 -12130 585 -12132 0 12128 12129 -12130 585 -12133 0 c 0-1 --> -1 c (-b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ -b^{13, 45}_0 ∧ -p_585) -> ( b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ b^{13, 46}_0) c in CNF: c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ p_585 ∨ b^{13, 46}_2 c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ p_585 ∨ -b^{13, 46}_1 c b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ p_585 ∨ b^{13, 46}_0 c in DIMACS: 12128 12129 12130 585 12131 0 12128 12129 12130 585 -12132 0 12128 12129 12130 585 12133 0 c -1-1 --> -2 c ( b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ b^{13, 45}_0 ∧ -p_585) -> ( b^{13, 46}_2 ∧ b^{13, 46}_1 ∧ -b^{13, 46}_0) c in CNF: c -b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ p_585 ∨ b^{13, 46}_2 c -b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ p_585 ∨ b^{13, 46}_1 c -b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ p_585 ∨ -b^{13, 46}_0 c in DIMACS: -12128 12129 -12130 585 12131 0 -12128 12129 -12130 585 12132 0 -12128 12129 -12130 585 -12133 0 c -2-1 --> break c ( b^{13, 45}_2 ∧ b^{13, 45}_1 ∧ -b^{13, 45}_0 ∧ -p_585) -> break c in CNF: c -b^{13, 45}_2 ∨ -b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ p_585 ∨ break c in DIMACS: -12128 -12129 12130 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 45}_2 ∧ -b^{13, 45}_1 ∧ -b^{13, 45}_0 ∧ true) c in CNF: c -b^{13, 45}_2 ∨ b^{13, 45}_1 ∨ b^{13, 45}_0 ∨ false c in DIMACS: -12128 12129 12130 0 c 3 does not represent an automaton state. c -(-b^{13, 45}_2 ∧ b^{13, 45}_1 ∧ b^{13, 45}_0 ∧ true) c in CNF: c b^{13, 45}_2 ∨ -b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ false c in DIMACS: 12128 -12129 -12130 0 c -3 does not represent an automaton state. c -( b^{13, 45}_2 ∧ b^{13, 45}_1 ∧ b^{13, 45}_0 ∧ true) c in CNF: c -b^{13, 45}_2 ∨ -b^{13, 45}_1 ∨ -b^{13, 45}_0 ∨ false c in DIMACS: -12128 -12129 -12130 0 c i = 46 c -2+1 --> -1 c ( b^{13, 46}_2 ∧ b^{13, 46}_1 ∧ -b^{13, 46}_0 ∧ p_598) -> ( b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ b^{13, 47}_0) c in CNF: c -b^{13, 46}_2 ∨ -b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ -p_598 ∨ b^{13, 47}_2 c -b^{13, 46}_2 ∨ -b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ -p_598 ∨ -b^{13, 47}_1 c -b^{13, 46}_2 ∨ -b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ -p_598 ∨ b^{13, 47}_0 c in DIMACS: -12131 -12132 12133 -598 12134 0 -12131 -12132 12133 -598 -12135 0 -12131 -12132 12133 -598 12136 0 c -1+1 --> 0 c ( b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ b^{13, 46}_0 ∧ p_598) -> (-b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ -b^{13, 47}_0) c in CNF: c -b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ -p_598 ∨ -b^{13, 47}_2 c -b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ -p_598 ∨ -b^{13, 47}_1 c -b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ -p_598 ∨ -b^{13, 47}_0 c in DIMACS: -12131 12132 -12133 -598 -12134 0 -12131 12132 -12133 -598 -12135 0 -12131 12132 -12133 -598 -12136 0 c 0+1 --> 1 c (-b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ -b^{13, 46}_0 ∧ p_598) -> (-b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ b^{13, 47}_0) c in CNF: c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ -p_598 ∨ -b^{13, 47}_2 c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ -p_598 ∨ -b^{13, 47}_1 c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ -p_598 ∨ b^{13, 47}_0 c in DIMACS: 12131 12132 12133 -598 -12134 0 12131 12132 12133 -598 -12135 0 12131 12132 12133 -598 12136 0 c 1+1 --> 2 c (-b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ b^{13, 46}_0 ∧ p_598) -> (-b^{13, 47}_2 ∧ b^{13, 47}_1 ∧ -b^{13, 47}_0) c in CNF: c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ -p_598 ∨ -b^{13, 47}_2 c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ -p_598 ∨ b^{13, 47}_1 c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ -p_598 ∨ -b^{13, 47}_0 c in DIMACS: 12131 12132 -12133 -598 -12134 0 12131 12132 -12133 -598 12135 0 12131 12132 -12133 -598 -12136 0 c 2+1 --> break c (-b^{13, 46}_2 ∧ b^{13, 46}_1 ∧ -b^{13, 46}_0 ∧ p_598) -> break c in CNF: c b^{13, 46}_2 ∨ -b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ -p_598 ∨ break c in DIMACS: 12131 -12132 12133 -598 1162 0 c 2-1 --> 1 c (-b^{13, 46}_2 ∧ b^{13, 46}_1 ∧ -b^{13, 46}_0 ∧ -p_598) -> (-b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ b^{13, 47}_0) c in CNF: c b^{13, 46}_2 ∨ -b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ p_598 ∨ -b^{13, 47}_2 c b^{13, 46}_2 ∨ -b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ p_598 ∨ -b^{13, 47}_1 c b^{13, 46}_2 ∨ -b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ p_598 ∨ b^{13, 47}_0 c in DIMACS: 12131 -12132 12133 598 -12134 0 12131 -12132 12133 598 -12135 0 12131 -12132 12133 598 12136 0 c 1-1 --> 0 c (-b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ b^{13, 46}_0 ∧ -p_598) -> (-b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ -b^{13, 47}_0) c in CNF: c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ p_598 ∨ -b^{13, 47}_2 c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ p_598 ∨ -b^{13, 47}_1 c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ p_598 ∨ -b^{13, 47}_0 c in DIMACS: 12131 12132 -12133 598 -12134 0 12131 12132 -12133 598 -12135 0 12131 12132 -12133 598 -12136 0 c 0-1 --> -1 c (-b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ -b^{13, 46}_0 ∧ -p_598) -> ( b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ b^{13, 47}_0) c in CNF: c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ p_598 ∨ b^{13, 47}_2 c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ p_598 ∨ -b^{13, 47}_1 c b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ p_598 ∨ b^{13, 47}_0 c in DIMACS: 12131 12132 12133 598 12134 0 12131 12132 12133 598 -12135 0 12131 12132 12133 598 12136 0 c -1-1 --> -2 c ( b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ b^{13, 46}_0 ∧ -p_598) -> ( b^{13, 47}_2 ∧ b^{13, 47}_1 ∧ -b^{13, 47}_0) c in CNF: c -b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ p_598 ∨ b^{13, 47}_2 c -b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ p_598 ∨ b^{13, 47}_1 c -b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ p_598 ∨ -b^{13, 47}_0 c in DIMACS: -12131 12132 -12133 598 12134 0 -12131 12132 -12133 598 12135 0 -12131 12132 -12133 598 -12136 0 c -2-1 --> break c ( b^{13, 46}_2 ∧ b^{13, 46}_1 ∧ -b^{13, 46}_0 ∧ -p_598) -> break c in CNF: c -b^{13, 46}_2 ∨ -b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ p_598 ∨ break c in DIMACS: -12131 -12132 12133 598 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 46}_2 ∧ -b^{13, 46}_1 ∧ -b^{13, 46}_0 ∧ true) c in CNF: c -b^{13, 46}_2 ∨ b^{13, 46}_1 ∨ b^{13, 46}_0 ∨ false c in DIMACS: -12131 12132 12133 0 c 3 does not represent an automaton state. c -(-b^{13, 46}_2 ∧ b^{13, 46}_1 ∧ b^{13, 46}_0 ∧ true) c in CNF: c b^{13, 46}_2 ∨ -b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ false c in DIMACS: 12131 -12132 -12133 0 c -3 does not represent an automaton state. c -( b^{13, 46}_2 ∧ b^{13, 46}_1 ∧ b^{13, 46}_0 ∧ true) c in CNF: c -b^{13, 46}_2 ∨ -b^{13, 46}_1 ∨ -b^{13, 46}_0 ∨ false c in DIMACS: -12131 -12132 -12133 0 c i = 47 c -2+1 --> -1 c ( b^{13, 47}_2 ∧ b^{13, 47}_1 ∧ -b^{13, 47}_0 ∧ p_611) -> ( b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ b^{13, 48}_0) c in CNF: c -b^{13, 47}_2 ∨ -b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ -p_611 ∨ b^{13, 48}_2 c -b^{13, 47}_2 ∨ -b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ -p_611 ∨ -b^{13, 48}_1 c -b^{13, 47}_2 ∨ -b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ -p_611 ∨ b^{13, 48}_0 c in DIMACS: -12134 -12135 12136 -611 12137 0 -12134 -12135 12136 -611 -12138 0 -12134 -12135 12136 -611 12139 0 c -1+1 --> 0 c ( b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ b^{13, 47}_0 ∧ p_611) -> (-b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ -b^{13, 48}_0) c in CNF: c -b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ -p_611 ∨ -b^{13, 48}_2 c -b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ -p_611 ∨ -b^{13, 48}_1 c -b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ -p_611 ∨ -b^{13, 48}_0 c in DIMACS: -12134 12135 -12136 -611 -12137 0 -12134 12135 -12136 -611 -12138 0 -12134 12135 -12136 -611 -12139 0 c 0+1 --> 1 c (-b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ -b^{13, 47}_0 ∧ p_611) -> (-b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ b^{13, 48}_0) c in CNF: c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ -p_611 ∨ -b^{13, 48}_2 c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ -p_611 ∨ -b^{13, 48}_1 c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ -p_611 ∨ b^{13, 48}_0 c in DIMACS: 12134 12135 12136 -611 -12137 0 12134 12135 12136 -611 -12138 0 12134 12135 12136 -611 12139 0 c 1+1 --> 2 c (-b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ b^{13, 47}_0 ∧ p_611) -> (-b^{13, 48}_2 ∧ b^{13, 48}_1 ∧ -b^{13, 48}_0) c in CNF: c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ -p_611 ∨ -b^{13, 48}_2 c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ -p_611 ∨ b^{13, 48}_1 c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ -p_611 ∨ -b^{13, 48}_0 c in DIMACS: 12134 12135 -12136 -611 -12137 0 12134 12135 -12136 -611 12138 0 12134 12135 -12136 -611 -12139 0 c 2+1 --> break c (-b^{13, 47}_2 ∧ b^{13, 47}_1 ∧ -b^{13, 47}_0 ∧ p_611) -> break c in CNF: c b^{13, 47}_2 ∨ -b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ -p_611 ∨ break c in DIMACS: 12134 -12135 12136 -611 1162 0 c 2-1 --> 1 c (-b^{13, 47}_2 ∧ b^{13, 47}_1 ∧ -b^{13, 47}_0 ∧ -p_611) -> (-b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ b^{13, 48}_0) c in CNF: c b^{13, 47}_2 ∨ -b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ p_611 ∨ -b^{13, 48}_2 c b^{13, 47}_2 ∨ -b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ p_611 ∨ -b^{13, 48}_1 c b^{13, 47}_2 ∨ -b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ p_611 ∨ b^{13, 48}_0 c in DIMACS: 12134 -12135 12136 611 -12137 0 12134 -12135 12136 611 -12138 0 12134 -12135 12136 611 12139 0 c 1-1 --> 0 c (-b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ b^{13, 47}_0 ∧ -p_611) -> (-b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ -b^{13, 48}_0) c in CNF: c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ p_611 ∨ -b^{13, 48}_2 c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ p_611 ∨ -b^{13, 48}_1 c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ p_611 ∨ -b^{13, 48}_0 c in DIMACS: 12134 12135 -12136 611 -12137 0 12134 12135 -12136 611 -12138 0 12134 12135 -12136 611 -12139 0 c 0-1 --> -1 c (-b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ -b^{13, 47}_0 ∧ -p_611) -> ( b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ b^{13, 48}_0) c in CNF: c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ p_611 ∨ b^{13, 48}_2 c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ p_611 ∨ -b^{13, 48}_1 c b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ p_611 ∨ b^{13, 48}_0 c in DIMACS: 12134 12135 12136 611 12137 0 12134 12135 12136 611 -12138 0 12134 12135 12136 611 12139 0 c -1-1 --> -2 c ( b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ b^{13, 47}_0 ∧ -p_611) -> ( b^{13, 48}_2 ∧ b^{13, 48}_1 ∧ -b^{13, 48}_0) c in CNF: c -b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ p_611 ∨ b^{13, 48}_2 c -b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ p_611 ∨ b^{13, 48}_1 c -b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ p_611 ∨ -b^{13, 48}_0 c in DIMACS: -12134 12135 -12136 611 12137 0 -12134 12135 -12136 611 12138 0 -12134 12135 -12136 611 -12139 0 c -2-1 --> break c ( b^{13, 47}_2 ∧ b^{13, 47}_1 ∧ -b^{13, 47}_0 ∧ -p_611) -> break c in CNF: c -b^{13, 47}_2 ∨ -b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ p_611 ∨ break c in DIMACS: -12134 -12135 12136 611 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 47}_2 ∧ -b^{13, 47}_1 ∧ -b^{13, 47}_0 ∧ true) c in CNF: c -b^{13, 47}_2 ∨ b^{13, 47}_1 ∨ b^{13, 47}_0 ∨ false c in DIMACS: -12134 12135 12136 0 c 3 does not represent an automaton state. c -(-b^{13, 47}_2 ∧ b^{13, 47}_1 ∧ b^{13, 47}_0 ∧ true) c in CNF: c b^{13, 47}_2 ∨ -b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ false c in DIMACS: 12134 -12135 -12136 0 c -3 does not represent an automaton state. c -( b^{13, 47}_2 ∧ b^{13, 47}_1 ∧ b^{13, 47}_0 ∧ true) c in CNF: c -b^{13, 47}_2 ∨ -b^{13, 47}_1 ∨ -b^{13, 47}_0 ∨ false c in DIMACS: -12134 -12135 -12136 0 c i = 48 c -2+1 --> -1 c ( b^{13, 48}_2 ∧ b^{13, 48}_1 ∧ -b^{13, 48}_0 ∧ p_624) -> ( b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ b^{13, 49}_0) c in CNF: c -b^{13, 48}_2 ∨ -b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ -p_624 ∨ b^{13, 49}_2 c -b^{13, 48}_2 ∨ -b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ -p_624 ∨ -b^{13, 49}_1 c -b^{13, 48}_2 ∨ -b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ -p_624 ∨ b^{13, 49}_0 c in DIMACS: -12137 -12138 12139 -624 12140 0 -12137 -12138 12139 -624 -12141 0 -12137 -12138 12139 -624 12142 0 c -1+1 --> 0 c ( b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ b^{13, 48}_0 ∧ p_624) -> (-b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ -b^{13, 49}_0) c in CNF: c -b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ -p_624 ∨ -b^{13, 49}_2 c -b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ -p_624 ∨ -b^{13, 49}_1 c -b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ -p_624 ∨ -b^{13, 49}_0 c in DIMACS: -12137 12138 -12139 -624 -12140 0 -12137 12138 -12139 -624 -12141 0 -12137 12138 -12139 -624 -12142 0 c 0+1 --> 1 c (-b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ -b^{13, 48}_0 ∧ p_624) -> (-b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ b^{13, 49}_0) c in CNF: c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ -p_624 ∨ -b^{13, 49}_2 c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ -p_624 ∨ -b^{13, 49}_1 c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ -p_624 ∨ b^{13, 49}_0 c in DIMACS: 12137 12138 12139 -624 -12140 0 12137 12138 12139 -624 -12141 0 12137 12138 12139 -624 12142 0 c 1+1 --> 2 c (-b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ b^{13, 48}_0 ∧ p_624) -> (-b^{13, 49}_2 ∧ b^{13, 49}_1 ∧ -b^{13, 49}_0) c in CNF: c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ -p_624 ∨ -b^{13, 49}_2 c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ -p_624 ∨ b^{13, 49}_1 c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ -p_624 ∨ -b^{13, 49}_0 c in DIMACS: 12137 12138 -12139 -624 -12140 0 12137 12138 -12139 -624 12141 0 12137 12138 -12139 -624 -12142 0 c 2+1 --> break c (-b^{13, 48}_2 ∧ b^{13, 48}_1 ∧ -b^{13, 48}_0 ∧ p_624) -> break c in CNF: c b^{13, 48}_2 ∨ -b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ -p_624 ∨ break c in DIMACS: 12137 -12138 12139 -624 1162 0 c 2-1 --> 1 c (-b^{13, 48}_2 ∧ b^{13, 48}_1 ∧ -b^{13, 48}_0 ∧ -p_624) -> (-b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ b^{13, 49}_0) c in CNF: c b^{13, 48}_2 ∨ -b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ p_624 ∨ -b^{13, 49}_2 c b^{13, 48}_2 ∨ -b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ p_624 ∨ -b^{13, 49}_1 c b^{13, 48}_2 ∨ -b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ p_624 ∨ b^{13, 49}_0 c in DIMACS: 12137 -12138 12139 624 -12140 0 12137 -12138 12139 624 -12141 0 12137 -12138 12139 624 12142 0 c 1-1 --> 0 c (-b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ b^{13, 48}_0 ∧ -p_624) -> (-b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ -b^{13, 49}_0) c in CNF: c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ p_624 ∨ -b^{13, 49}_2 c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ p_624 ∨ -b^{13, 49}_1 c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ p_624 ∨ -b^{13, 49}_0 c in DIMACS: 12137 12138 -12139 624 -12140 0 12137 12138 -12139 624 -12141 0 12137 12138 -12139 624 -12142 0 c 0-1 --> -1 c (-b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ -b^{13, 48}_0 ∧ -p_624) -> ( b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ b^{13, 49}_0) c in CNF: c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ p_624 ∨ b^{13, 49}_2 c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ p_624 ∨ -b^{13, 49}_1 c b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ p_624 ∨ b^{13, 49}_0 c in DIMACS: 12137 12138 12139 624 12140 0 12137 12138 12139 624 -12141 0 12137 12138 12139 624 12142 0 c -1-1 --> -2 c ( b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ b^{13, 48}_0 ∧ -p_624) -> ( b^{13, 49}_2 ∧ b^{13, 49}_1 ∧ -b^{13, 49}_0) c in CNF: c -b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ p_624 ∨ b^{13, 49}_2 c -b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ p_624 ∨ b^{13, 49}_1 c -b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ p_624 ∨ -b^{13, 49}_0 c in DIMACS: -12137 12138 -12139 624 12140 0 -12137 12138 -12139 624 12141 0 -12137 12138 -12139 624 -12142 0 c -2-1 --> break c ( b^{13, 48}_2 ∧ b^{13, 48}_1 ∧ -b^{13, 48}_0 ∧ -p_624) -> break c in CNF: c -b^{13, 48}_2 ∨ -b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ p_624 ∨ break c in DIMACS: -12137 -12138 12139 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 48}_2 ∧ -b^{13, 48}_1 ∧ -b^{13, 48}_0 ∧ true) c in CNF: c -b^{13, 48}_2 ∨ b^{13, 48}_1 ∨ b^{13, 48}_0 ∨ false c in DIMACS: -12137 12138 12139 0 c 3 does not represent an automaton state. c -(-b^{13, 48}_2 ∧ b^{13, 48}_1 ∧ b^{13, 48}_0 ∧ true) c in CNF: c b^{13, 48}_2 ∨ -b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ false c in DIMACS: 12137 -12138 -12139 0 c -3 does not represent an automaton state. c -( b^{13, 48}_2 ∧ b^{13, 48}_1 ∧ b^{13, 48}_0 ∧ true) c in CNF: c -b^{13, 48}_2 ∨ -b^{13, 48}_1 ∨ -b^{13, 48}_0 ∨ false c in DIMACS: -12137 -12138 -12139 0 c i = 49 c -2+1 --> -1 c ( b^{13, 49}_2 ∧ b^{13, 49}_1 ∧ -b^{13, 49}_0 ∧ p_637) -> ( b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ b^{13, 50}_0) c in CNF: c -b^{13, 49}_2 ∨ -b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ -p_637 ∨ b^{13, 50}_2 c -b^{13, 49}_2 ∨ -b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ -p_637 ∨ -b^{13, 50}_1 c -b^{13, 49}_2 ∨ -b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ -p_637 ∨ b^{13, 50}_0 c in DIMACS: -12140 -12141 12142 -637 12143 0 -12140 -12141 12142 -637 -12144 0 -12140 -12141 12142 -637 12145 0 c -1+1 --> 0 c ( b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ b^{13, 49}_0 ∧ p_637) -> (-b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ -b^{13, 50}_0) c in CNF: c -b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ -p_637 ∨ -b^{13, 50}_2 c -b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ -p_637 ∨ -b^{13, 50}_1 c -b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ -p_637 ∨ -b^{13, 50}_0 c in DIMACS: -12140 12141 -12142 -637 -12143 0 -12140 12141 -12142 -637 -12144 0 -12140 12141 -12142 -637 -12145 0 c 0+1 --> 1 c (-b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ -b^{13, 49}_0 ∧ p_637) -> (-b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ b^{13, 50}_0) c in CNF: c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ -p_637 ∨ -b^{13, 50}_2 c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ -p_637 ∨ -b^{13, 50}_1 c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ -p_637 ∨ b^{13, 50}_0 c in DIMACS: 12140 12141 12142 -637 -12143 0 12140 12141 12142 -637 -12144 0 12140 12141 12142 -637 12145 0 c 1+1 --> 2 c (-b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ b^{13, 49}_0 ∧ p_637) -> (-b^{13, 50}_2 ∧ b^{13, 50}_1 ∧ -b^{13, 50}_0) c in CNF: c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ -p_637 ∨ -b^{13, 50}_2 c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ -p_637 ∨ b^{13, 50}_1 c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ -p_637 ∨ -b^{13, 50}_0 c in DIMACS: 12140 12141 -12142 -637 -12143 0 12140 12141 -12142 -637 12144 0 12140 12141 -12142 -637 -12145 0 c 2+1 --> break c (-b^{13, 49}_2 ∧ b^{13, 49}_1 ∧ -b^{13, 49}_0 ∧ p_637) -> break c in CNF: c b^{13, 49}_2 ∨ -b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ -p_637 ∨ break c in DIMACS: 12140 -12141 12142 -637 1162 0 c 2-1 --> 1 c (-b^{13, 49}_2 ∧ b^{13, 49}_1 ∧ -b^{13, 49}_0 ∧ -p_637) -> (-b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ b^{13, 50}_0) c in CNF: c b^{13, 49}_2 ∨ -b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ p_637 ∨ -b^{13, 50}_2 c b^{13, 49}_2 ∨ -b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ p_637 ∨ -b^{13, 50}_1 c b^{13, 49}_2 ∨ -b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ p_637 ∨ b^{13, 50}_0 c in DIMACS: 12140 -12141 12142 637 -12143 0 12140 -12141 12142 637 -12144 0 12140 -12141 12142 637 12145 0 c 1-1 --> 0 c (-b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ b^{13, 49}_0 ∧ -p_637) -> (-b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ -b^{13, 50}_0) c in CNF: c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ p_637 ∨ -b^{13, 50}_2 c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ p_637 ∨ -b^{13, 50}_1 c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ p_637 ∨ -b^{13, 50}_0 c in DIMACS: 12140 12141 -12142 637 -12143 0 12140 12141 -12142 637 -12144 0 12140 12141 -12142 637 -12145 0 c 0-1 --> -1 c (-b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ -b^{13, 49}_0 ∧ -p_637) -> ( b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ b^{13, 50}_0) c in CNF: c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ p_637 ∨ b^{13, 50}_2 c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ p_637 ∨ -b^{13, 50}_1 c b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ p_637 ∨ b^{13, 50}_0 c in DIMACS: 12140 12141 12142 637 12143 0 12140 12141 12142 637 -12144 0 12140 12141 12142 637 12145 0 c -1-1 --> -2 c ( b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ b^{13, 49}_0 ∧ -p_637) -> ( b^{13, 50}_2 ∧ b^{13, 50}_1 ∧ -b^{13, 50}_0) c in CNF: c -b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ p_637 ∨ b^{13, 50}_2 c -b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ p_637 ∨ b^{13, 50}_1 c -b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ p_637 ∨ -b^{13, 50}_0 c in DIMACS: -12140 12141 -12142 637 12143 0 -12140 12141 -12142 637 12144 0 -12140 12141 -12142 637 -12145 0 c -2-1 --> break c ( b^{13, 49}_2 ∧ b^{13, 49}_1 ∧ -b^{13, 49}_0 ∧ -p_637) -> break c in CNF: c -b^{13, 49}_2 ∨ -b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ p_637 ∨ break c in DIMACS: -12140 -12141 12142 637 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 49}_2 ∧ -b^{13, 49}_1 ∧ -b^{13, 49}_0 ∧ true) c in CNF: c -b^{13, 49}_2 ∨ b^{13, 49}_1 ∨ b^{13, 49}_0 ∨ false c in DIMACS: -12140 12141 12142 0 c 3 does not represent an automaton state. c -(-b^{13, 49}_2 ∧ b^{13, 49}_1 ∧ b^{13, 49}_0 ∧ true) c in CNF: c b^{13, 49}_2 ∨ -b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ false c in DIMACS: 12140 -12141 -12142 0 c -3 does not represent an automaton state. c -( b^{13, 49}_2 ∧ b^{13, 49}_1 ∧ b^{13, 49}_0 ∧ true) c in CNF: c -b^{13, 49}_2 ∨ -b^{13, 49}_1 ∨ -b^{13, 49}_0 ∨ false c in DIMACS: -12140 -12141 -12142 0 c i = 50 c -2+1 --> -1 c ( b^{13, 50}_2 ∧ b^{13, 50}_1 ∧ -b^{13, 50}_0 ∧ p_650) -> ( b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ b^{13, 51}_0) c in CNF: c -b^{13, 50}_2 ∨ -b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ -p_650 ∨ b^{13, 51}_2 c -b^{13, 50}_2 ∨ -b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ -p_650 ∨ -b^{13, 51}_1 c -b^{13, 50}_2 ∨ -b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ -p_650 ∨ b^{13, 51}_0 c in DIMACS: -12143 -12144 12145 -650 12146 0 -12143 -12144 12145 -650 -12147 0 -12143 -12144 12145 -650 12148 0 c -1+1 --> 0 c ( b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ b^{13, 50}_0 ∧ p_650) -> (-b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ -b^{13, 51}_0) c in CNF: c -b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ -p_650 ∨ -b^{13, 51}_2 c -b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ -p_650 ∨ -b^{13, 51}_1 c -b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ -p_650 ∨ -b^{13, 51}_0 c in DIMACS: -12143 12144 -12145 -650 -12146 0 -12143 12144 -12145 -650 -12147 0 -12143 12144 -12145 -650 -12148 0 c 0+1 --> 1 c (-b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ -b^{13, 50}_0 ∧ p_650) -> (-b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ b^{13, 51}_0) c in CNF: c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ -p_650 ∨ -b^{13, 51}_2 c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ -p_650 ∨ -b^{13, 51}_1 c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ -p_650 ∨ b^{13, 51}_0 c in DIMACS: 12143 12144 12145 -650 -12146 0 12143 12144 12145 -650 -12147 0 12143 12144 12145 -650 12148 0 c 1+1 --> 2 c (-b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ b^{13, 50}_0 ∧ p_650) -> (-b^{13, 51}_2 ∧ b^{13, 51}_1 ∧ -b^{13, 51}_0) c in CNF: c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ -p_650 ∨ -b^{13, 51}_2 c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ -p_650 ∨ b^{13, 51}_1 c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ -p_650 ∨ -b^{13, 51}_0 c in DIMACS: 12143 12144 -12145 -650 -12146 0 12143 12144 -12145 -650 12147 0 12143 12144 -12145 -650 -12148 0 c 2+1 --> break c (-b^{13, 50}_2 ∧ b^{13, 50}_1 ∧ -b^{13, 50}_0 ∧ p_650) -> break c in CNF: c b^{13, 50}_2 ∨ -b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ -p_650 ∨ break c in DIMACS: 12143 -12144 12145 -650 1162 0 c 2-1 --> 1 c (-b^{13, 50}_2 ∧ b^{13, 50}_1 ∧ -b^{13, 50}_0 ∧ -p_650) -> (-b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ b^{13, 51}_0) c in CNF: c b^{13, 50}_2 ∨ -b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ p_650 ∨ -b^{13, 51}_2 c b^{13, 50}_2 ∨ -b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ p_650 ∨ -b^{13, 51}_1 c b^{13, 50}_2 ∨ -b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ p_650 ∨ b^{13, 51}_0 c in DIMACS: 12143 -12144 12145 650 -12146 0 12143 -12144 12145 650 -12147 0 12143 -12144 12145 650 12148 0 c 1-1 --> 0 c (-b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ b^{13, 50}_0 ∧ -p_650) -> (-b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ -b^{13, 51}_0) c in CNF: c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ p_650 ∨ -b^{13, 51}_2 c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ p_650 ∨ -b^{13, 51}_1 c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ p_650 ∨ -b^{13, 51}_0 c in DIMACS: 12143 12144 -12145 650 -12146 0 12143 12144 -12145 650 -12147 0 12143 12144 -12145 650 -12148 0 c 0-1 --> -1 c (-b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ -b^{13, 50}_0 ∧ -p_650) -> ( b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ b^{13, 51}_0) c in CNF: c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ p_650 ∨ b^{13, 51}_2 c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ p_650 ∨ -b^{13, 51}_1 c b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ p_650 ∨ b^{13, 51}_0 c in DIMACS: 12143 12144 12145 650 12146 0 12143 12144 12145 650 -12147 0 12143 12144 12145 650 12148 0 c -1-1 --> -2 c ( b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ b^{13, 50}_0 ∧ -p_650) -> ( b^{13, 51}_2 ∧ b^{13, 51}_1 ∧ -b^{13, 51}_0) c in CNF: c -b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ p_650 ∨ b^{13, 51}_2 c -b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ p_650 ∨ b^{13, 51}_1 c -b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ p_650 ∨ -b^{13, 51}_0 c in DIMACS: -12143 12144 -12145 650 12146 0 -12143 12144 -12145 650 12147 0 -12143 12144 -12145 650 -12148 0 c -2-1 --> break c ( b^{13, 50}_2 ∧ b^{13, 50}_1 ∧ -b^{13, 50}_0 ∧ -p_650) -> break c in CNF: c -b^{13, 50}_2 ∨ -b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ p_650 ∨ break c in DIMACS: -12143 -12144 12145 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 50}_2 ∧ -b^{13, 50}_1 ∧ -b^{13, 50}_0 ∧ true) c in CNF: c -b^{13, 50}_2 ∨ b^{13, 50}_1 ∨ b^{13, 50}_0 ∨ false c in DIMACS: -12143 12144 12145 0 c 3 does not represent an automaton state. c -(-b^{13, 50}_2 ∧ b^{13, 50}_1 ∧ b^{13, 50}_0 ∧ true) c in CNF: c b^{13, 50}_2 ∨ -b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ false c in DIMACS: 12143 -12144 -12145 0 c -3 does not represent an automaton state. c -( b^{13, 50}_2 ∧ b^{13, 50}_1 ∧ b^{13, 50}_0 ∧ true) c in CNF: c -b^{13, 50}_2 ∨ -b^{13, 50}_1 ∨ -b^{13, 50}_0 ∨ false c in DIMACS: -12143 -12144 -12145 0 c i = 51 c -2+1 --> -1 c ( b^{13, 51}_2 ∧ b^{13, 51}_1 ∧ -b^{13, 51}_0 ∧ p_663) -> ( b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ b^{13, 52}_0) c in CNF: c -b^{13, 51}_2 ∨ -b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ -p_663 ∨ b^{13, 52}_2 c -b^{13, 51}_2 ∨ -b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ -p_663 ∨ -b^{13, 52}_1 c -b^{13, 51}_2 ∨ -b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ -p_663 ∨ b^{13, 52}_0 c in DIMACS: -12146 -12147 12148 -663 12149 0 -12146 -12147 12148 -663 -12150 0 -12146 -12147 12148 -663 12151 0 c -1+1 --> 0 c ( b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ b^{13, 51}_0 ∧ p_663) -> (-b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ -b^{13, 52}_0) c in CNF: c -b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ -p_663 ∨ -b^{13, 52}_2 c -b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ -p_663 ∨ -b^{13, 52}_1 c -b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ -p_663 ∨ -b^{13, 52}_0 c in DIMACS: -12146 12147 -12148 -663 -12149 0 -12146 12147 -12148 -663 -12150 0 -12146 12147 -12148 -663 -12151 0 c 0+1 --> 1 c (-b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ -b^{13, 51}_0 ∧ p_663) -> (-b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ b^{13, 52}_0) c in CNF: c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ -p_663 ∨ -b^{13, 52}_2 c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ -p_663 ∨ -b^{13, 52}_1 c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ -p_663 ∨ b^{13, 52}_0 c in DIMACS: 12146 12147 12148 -663 -12149 0 12146 12147 12148 -663 -12150 0 12146 12147 12148 -663 12151 0 c 1+1 --> 2 c (-b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ b^{13, 51}_0 ∧ p_663) -> (-b^{13, 52}_2 ∧ b^{13, 52}_1 ∧ -b^{13, 52}_0) c in CNF: c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ -p_663 ∨ -b^{13, 52}_2 c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ -p_663 ∨ b^{13, 52}_1 c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ -p_663 ∨ -b^{13, 52}_0 c in DIMACS: 12146 12147 -12148 -663 -12149 0 12146 12147 -12148 -663 12150 0 12146 12147 -12148 -663 -12151 0 c 2+1 --> break c (-b^{13, 51}_2 ∧ b^{13, 51}_1 ∧ -b^{13, 51}_0 ∧ p_663) -> break c in CNF: c b^{13, 51}_2 ∨ -b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ -p_663 ∨ break c in DIMACS: 12146 -12147 12148 -663 1162 0 c 2-1 --> 1 c (-b^{13, 51}_2 ∧ b^{13, 51}_1 ∧ -b^{13, 51}_0 ∧ -p_663) -> (-b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ b^{13, 52}_0) c in CNF: c b^{13, 51}_2 ∨ -b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ p_663 ∨ -b^{13, 52}_2 c b^{13, 51}_2 ∨ -b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ p_663 ∨ -b^{13, 52}_1 c b^{13, 51}_2 ∨ -b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ p_663 ∨ b^{13, 52}_0 c in DIMACS: 12146 -12147 12148 663 -12149 0 12146 -12147 12148 663 -12150 0 12146 -12147 12148 663 12151 0 c 1-1 --> 0 c (-b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ b^{13, 51}_0 ∧ -p_663) -> (-b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ -b^{13, 52}_0) c in CNF: c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ p_663 ∨ -b^{13, 52}_2 c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ p_663 ∨ -b^{13, 52}_1 c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ p_663 ∨ -b^{13, 52}_0 c in DIMACS: 12146 12147 -12148 663 -12149 0 12146 12147 -12148 663 -12150 0 12146 12147 -12148 663 -12151 0 c 0-1 --> -1 c (-b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ -b^{13, 51}_0 ∧ -p_663) -> ( b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ b^{13, 52}_0) c in CNF: c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ p_663 ∨ b^{13, 52}_2 c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ p_663 ∨ -b^{13, 52}_1 c b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ p_663 ∨ b^{13, 52}_0 c in DIMACS: 12146 12147 12148 663 12149 0 12146 12147 12148 663 -12150 0 12146 12147 12148 663 12151 0 c -1-1 --> -2 c ( b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ b^{13, 51}_0 ∧ -p_663) -> ( b^{13, 52}_2 ∧ b^{13, 52}_1 ∧ -b^{13, 52}_0) c in CNF: c -b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ p_663 ∨ b^{13, 52}_2 c -b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ p_663 ∨ b^{13, 52}_1 c -b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ p_663 ∨ -b^{13, 52}_0 c in DIMACS: -12146 12147 -12148 663 12149 0 -12146 12147 -12148 663 12150 0 -12146 12147 -12148 663 -12151 0 c -2-1 --> break c ( b^{13, 51}_2 ∧ b^{13, 51}_1 ∧ -b^{13, 51}_0 ∧ -p_663) -> break c in CNF: c -b^{13, 51}_2 ∨ -b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ p_663 ∨ break c in DIMACS: -12146 -12147 12148 663 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 51}_2 ∧ -b^{13, 51}_1 ∧ -b^{13, 51}_0 ∧ true) c in CNF: c -b^{13, 51}_2 ∨ b^{13, 51}_1 ∨ b^{13, 51}_0 ∨ false c in DIMACS: -12146 12147 12148 0 c 3 does not represent an automaton state. c -(-b^{13, 51}_2 ∧ b^{13, 51}_1 ∧ b^{13, 51}_0 ∧ true) c in CNF: c b^{13, 51}_2 ∨ -b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ false c in DIMACS: 12146 -12147 -12148 0 c -3 does not represent an automaton state. c -( b^{13, 51}_2 ∧ b^{13, 51}_1 ∧ b^{13, 51}_0 ∧ true) c in CNF: c -b^{13, 51}_2 ∨ -b^{13, 51}_1 ∨ -b^{13, 51}_0 ∨ false c in DIMACS: -12146 -12147 -12148 0 c i = 52 c -2+1 --> -1 c ( b^{13, 52}_2 ∧ b^{13, 52}_1 ∧ -b^{13, 52}_0 ∧ p_676) -> ( b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ b^{13, 53}_0) c in CNF: c -b^{13, 52}_2 ∨ -b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ -p_676 ∨ b^{13, 53}_2 c -b^{13, 52}_2 ∨ -b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ -p_676 ∨ -b^{13, 53}_1 c -b^{13, 52}_2 ∨ -b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ -p_676 ∨ b^{13, 53}_0 c in DIMACS: -12149 -12150 12151 -676 12152 0 -12149 -12150 12151 -676 -12153 0 -12149 -12150 12151 -676 12154 0 c -1+1 --> 0 c ( b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ b^{13, 52}_0 ∧ p_676) -> (-b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ -b^{13, 53}_0) c in CNF: c -b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ -p_676 ∨ -b^{13, 53}_2 c -b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ -p_676 ∨ -b^{13, 53}_1 c -b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ -p_676 ∨ -b^{13, 53}_0 c in DIMACS: -12149 12150 -12151 -676 -12152 0 -12149 12150 -12151 -676 -12153 0 -12149 12150 -12151 -676 -12154 0 c 0+1 --> 1 c (-b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ -b^{13, 52}_0 ∧ p_676) -> (-b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ b^{13, 53}_0) c in CNF: c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ -p_676 ∨ -b^{13, 53}_2 c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ -p_676 ∨ -b^{13, 53}_1 c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ -p_676 ∨ b^{13, 53}_0 c in DIMACS: 12149 12150 12151 -676 -12152 0 12149 12150 12151 -676 -12153 0 12149 12150 12151 -676 12154 0 c 1+1 --> 2 c (-b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ b^{13, 52}_0 ∧ p_676) -> (-b^{13, 53}_2 ∧ b^{13, 53}_1 ∧ -b^{13, 53}_0) c in CNF: c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ -p_676 ∨ -b^{13, 53}_2 c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ -p_676 ∨ b^{13, 53}_1 c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ -p_676 ∨ -b^{13, 53}_0 c in DIMACS: 12149 12150 -12151 -676 -12152 0 12149 12150 -12151 -676 12153 0 12149 12150 -12151 -676 -12154 0 c 2+1 --> break c (-b^{13, 52}_2 ∧ b^{13, 52}_1 ∧ -b^{13, 52}_0 ∧ p_676) -> break c in CNF: c b^{13, 52}_2 ∨ -b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ -p_676 ∨ break c in DIMACS: 12149 -12150 12151 -676 1162 0 c 2-1 --> 1 c (-b^{13, 52}_2 ∧ b^{13, 52}_1 ∧ -b^{13, 52}_0 ∧ -p_676) -> (-b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ b^{13, 53}_0) c in CNF: c b^{13, 52}_2 ∨ -b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ p_676 ∨ -b^{13, 53}_2 c b^{13, 52}_2 ∨ -b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ p_676 ∨ -b^{13, 53}_1 c b^{13, 52}_2 ∨ -b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ p_676 ∨ b^{13, 53}_0 c in DIMACS: 12149 -12150 12151 676 -12152 0 12149 -12150 12151 676 -12153 0 12149 -12150 12151 676 12154 0 c 1-1 --> 0 c (-b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ b^{13, 52}_0 ∧ -p_676) -> (-b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ -b^{13, 53}_0) c in CNF: c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ p_676 ∨ -b^{13, 53}_2 c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ p_676 ∨ -b^{13, 53}_1 c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ p_676 ∨ -b^{13, 53}_0 c in DIMACS: 12149 12150 -12151 676 -12152 0 12149 12150 -12151 676 -12153 0 12149 12150 -12151 676 -12154 0 c 0-1 --> -1 c (-b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ -b^{13, 52}_0 ∧ -p_676) -> ( b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ b^{13, 53}_0) c in CNF: c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ p_676 ∨ b^{13, 53}_2 c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ p_676 ∨ -b^{13, 53}_1 c b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ p_676 ∨ b^{13, 53}_0 c in DIMACS: 12149 12150 12151 676 12152 0 12149 12150 12151 676 -12153 0 12149 12150 12151 676 12154 0 c -1-1 --> -2 c ( b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ b^{13, 52}_0 ∧ -p_676) -> ( b^{13, 53}_2 ∧ b^{13, 53}_1 ∧ -b^{13, 53}_0) c in CNF: c -b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ p_676 ∨ b^{13, 53}_2 c -b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ p_676 ∨ b^{13, 53}_1 c -b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ p_676 ∨ -b^{13, 53}_0 c in DIMACS: -12149 12150 -12151 676 12152 0 -12149 12150 -12151 676 12153 0 -12149 12150 -12151 676 -12154 0 c -2-1 --> break c ( b^{13, 52}_2 ∧ b^{13, 52}_1 ∧ -b^{13, 52}_0 ∧ -p_676) -> break c in CNF: c -b^{13, 52}_2 ∨ -b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ p_676 ∨ break c in DIMACS: -12149 -12150 12151 676 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 52}_2 ∧ -b^{13, 52}_1 ∧ -b^{13, 52}_0 ∧ true) c in CNF: c -b^{13, 52}_2 ∨ b^{13, 52}_1 ∨ b^{13, 52}_0 ∨ false c in DIMACS: -12149 12150 12151 0 c 3 does not represent an automaton state. c -(-b^{13, 52}_2 ∧ b^{13, 52}_1 ∧ b^{13, 52}_0 ∧ true) c in CNF: c b^{13, 52}_2 ∨ -b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ false c in DIMACS: 12149 -12150 -12151 0 c -3 does not represent an automaton state. c -( b^{13, 52}_2 ∧ b^{13, 52}_1 ∧ b^{13, 52}_0 ∧ true) c in CNF: c -b^{13, 52}_2 ∨ -b^{13, 52}_1 ∨ -b^{13, 52}_0 ∨ false c in DIMACS: -12149 -12150 -12151 0 c i = 53 c -2+1 --> -1 c ( b^{13, 53}_2 ∧ b^{13, 53}_1 ∧ -b^{13, 53}_0 ∧ p_689) -> ( b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ b^{13, 54}_0) c in CNF: c -b^{13, 53}_2 ∨ -b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ -p_689 ∨ b^{13, 54}_2 c -b^{13, 53}_2 ∨ -b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ -p_689 ∨ -b^{13, 54}_1 c -b^{13, 53}_2 ∨ -b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ -p_689 ∨ b^{13, 54}_0 c in DIMACS: -12152 -12153 12154 -689 12155 0 -12152 -12153 12154 -689 -12156 0 -12152 -12153 12154 -689 12157 0 c -1+1 --> 0 c ( b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ b^{13, 53}_0 ∧ p_689) -> (-b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ -b^{13, 54}_0) c in CNF: c -b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ -p_689 ∨ -b^{13, 54}_2 c -b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ -p_689 ∨ -b^{13, 54}_1 c -b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ -p_689 ∨ -b^{13, 54}_0 c in DIMACS: -12152 12153 -12154 -689 -12155 0 -12152 12153 -12154 -689 -12156 0 -12152 12153 -12154 -689 -12157 0 c 0+1 --> 1 c (-b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ -b^{13, 53}_0 ∧ p_689) -> (-b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ b^{13, 54}_0) c in CNF: c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ -p_689 ∨ -b^{13, 54}_2 c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ -p_689 ∨ -b^{13, 54}_1 c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ -p_689 ∨ b^{13, 54}_0 c in DIMACS: 12152 12153 12154 -689 -12155 0 12152 12153 12154 -689 -12156 0 12152 12153 12154 -689 12157 0 c 1+1 --> 2 c (-b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ b^{13, 53}_0 ∧ p_689) -> (-b^{13, 54}_2 ∧ b^{13, 54}_1 ∧ -b^{13, 54}_0) c in CNF: c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ -p_689 ∨ -b^{13, 54}_2 c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ -p_689 ∨ b^{13, 54}_1 c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ -p_689 ∨ -b^{13, 54}_0 c in DIMACS: 12152 12153 -12154 -689 -12155 0 12152 12153 -12154 -689 12156 0 12152 12153 -12154 -689 -12157 0 c 2+1 --> break c (-b^{13, 53}_2 ∧ b^{13, 53}_1 ∧ -b^{13, 53}_0 ∧ p_689) -> break c in CNF: c b^{13, 53}_2 ∨ -b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ -p_689 ∨ break c in DIMACS: 12152 -12153 12154 -689 1162 0 c 2-1 --> 1 c (-b^{13, 53}_2 ∧ b^{13, 53}_1 ∧ -b^{13, 53}_0 ∧ -p_689) -> (-b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ b^{13, 54}_0) c in CNF: c b^{13, 53}_2 ∨ -b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ p_689 ∨ -b^{13, 54}_2 c b^{13, 53}_2 ∨ -b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ p_689 ∨ -b^{13, 54}_1 c b^{13, 53}_2 ∨ -b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ p_689 ∨ b^{13, 54}_0 c in DIMACS: 12152 -12153 12154 689 -12155 0 12152 -12153 12154 689 -12156 0 12152 -12153 12154 689 12157 0 c 1-1 --> 0 c (-b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ b^{13, 53}_0 ∧ -p_689) -> (-b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ -b^{13, 54}_0) c in CNF: c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ p_689 ∨ -b^{13, 54}_2 c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ p_689 ∨ -b^{13, 54}_1 c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ p_689 ∨ -b^{13, 54}_0 c in DIMACS: 12152 12153 -12154 689 -12155 0 12152 12153 -12154 689 -12156 0 12152 12153 -12154 689 -12157 0 c 0-1 --> -1 c (-b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ -b^{13, 53}_0 ∧ -p_689) -> ( b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ b^{13, 54}_0) c in CNF: c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ p_689 ∨ b^{13, 54}_2 c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ p_689 ∨ -b^{13, 54}_1 c b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ p_689 ∨ b^{13, 54}_0 c in DIMACS: 12152 12153 12154 689 12155 0 12152 12153 12154 689 -12156 0 12152 12153 12154 689 12157 0 c -1-1 --> -2 c ( b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ b^{13, 53}_0 ∧ -p_689) -> ( b^{13, 54}_2 ∧ b^{13, 54}_1 ∧ -b^{13, 54}_0) c in CNF: c -b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ p_689 ∨ b^{13, 54}_2 c -b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ p_689 ∨ b^{13, 54}_1 c -b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ p_689 ∨ -b^{13, 54}_0 c in DIMACS: -12152 12153 -12154 689 12155 0 -12152 12153 -12154 689 12156 0 -12152 12153 -12154 689 -12157 0 c -2-1 --> break c ( b^{13, 53}_2 ∧ b^{13, 53}_1 ∧ -b^{13, 53}_0 ∧ -p_689) -> break c in CNF: c -b^{13, 53}_2 ∨ -b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ p_689 ∨ break c in DIMACS: -12152 -12153 12154 689 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 53}_2 ∧ -b^{13, 53}_1 ∧ -b^{13, 53}_0 ∧ true) c in CNF: c -b^{13, 53}_2 ∨ b^{13, 53}_1 ∨ b^{13, 53}_0 ∨ false c in DIMACS: -12152 12153 12154 0 c 3 does not represent an automaton state. c -(-b^{13, 53}_2 ∧ b^{13, 53}_1 ∧ b^{13, 53}_0 ∧ true) c in CNF: c b^{13, 53}_2 ∨ -b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ false c in DIMACS: 12152 -12153 -12154 0 c -3 does not represent an automaton state. c -( b^{13, 53}_2 ∧ b^{13, 53}_1 ∧ b^{13, 53}_0 ∧ true) c in CNF: c -b^{13, 53}_2 ∨ -b^{13, 53}_1 ∨ -b^{13, 53}_0 ∨ false c in DIMACS: -12152 -12153 -12154 0 c i = 54 c -2+1 --> -1 c ( b^{13, 54}_2 ∧ b^{13, 54}_1 ∧ -b^{13, 54}_0 ∧ p_702) -> ( b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ b^{13, 55}_0) c in CNF: c -b^{13, 54}_2 ∨ -b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ -p_702 ∨ b^{13, 55}_2 c -b^{13, 54}_2 ∨ -b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ -p_702 ∨ -b^{13, 55}_1 c -b^{13, 54}_2 ∨ -b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ -p_702 ∨ b^{13, 55}_0 c in DIMACS: -12155 -12156 12157 -702 12158 0 -12155 -12156 12157 -702 -12159 0 -12155 -12156 12157 -702 12160 0 c -1+1 --> 0 c ( b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ b^{13, 54}_0 ∧ p_702) -> (-b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ -b^{13, 55}_0) c in CNF: c -b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ -p_702 ∨ -b^{13, 55}_2 c -b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ -p_702 ∨ -b^{13, 55}_1 c -b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ -p_702 ∨ -b^{13, 55}_0 c in DIMACS: -12155 12156 -12157 -702 -12158 0 -12155 12156 -12157 -702 -12159 0 -12155 12156 -12157 -702 -12160 0 c 0+1 --> 1 c (-b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ -b^{13, 54}_0 ∧ p_702) -> (-b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ b^{13, 55}_0) c in CNF: c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ -p_702 ∨ -b^{13, 55}_2 c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ -p_702 ∨ -b^{13, 55}_1 c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ -p_702 ∨ b^{13, 55}_0 c in DIMACS: 12155 12156 12157 -702 -12158 0 12155 12156 12157 -702 -12159 0 12155 12156 12157 -702 12160 0 c 1+1 --> 2 c (-b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ b^{13, 54}_0 ∧ p_702) -> (-b^{13, 55}_2 ∧ b^{13, 55}_1 ∧ -b^{13, 55}_0) c in CNF: c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ -p_702 ∨ -b^{13, 55}_2 c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ -p_702 ∨ b^{13, 55}_1 c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ -p_702 ∨ -b^{13, 55}_0 c in DIMACS: 12155 12156 -12157 -702 -12158 0 12155 12156 -12157 -702 12159 0 12155 12156 -12157 -702 -12160 0 c 2+1 --> break c (-b^{13, 54}_2 ∧ b^{13, 54}_1 ∧ -b^{13, 54}_0 ∧ p_702) -> break c in CNF: c b^{13, 54}_2 ∨ -b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ -p_702 ∨ break c in DIMACS: 12155 -12156 12157 -702 1162 0 c 2-1 --> 1 c (-b^{13, 54}_2 ∧ b^{13, 54}_1 ∧ -b^{13, 54}_0 ∧ -p_702) -> (-b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ b^{13, 55}_0) c in CNF: c b^{13, 54}_2 ∨ -b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ p_702 ∨ -b^{13, 55}_2 c b^{13, 54}_2 ∨ -b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ p_702 ∨ -b^{13, 55}_1 c b^{13, 54}_2 ∨ -b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ p_702 ∨ b^{13, 55}_0 c in DIMACS: 12155 -12156 12157 702 -12158 0 12155 -12156 12157 702 -12159 0 12155 -12156 12157 702 12160 0 c 1-1 --> 0 c (-b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ b^{13, 54}_0 ∧ -p_702) -> (-b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ -b^{13, 55}_0) c in CNF: c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ p_702 ∨ -b^{13, 55}_2 c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ p_702 ∨ -b^{13, 55}_1 c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ p_702 ∨ -b^{13, 55}_0 c in DIMACS: 12155 12156 -12157 702 -12158 0 12155 12156 -12157 702 -12159 0 12155 12156 -12157 702 -12160 0 c 0-1 --> -1 c (-b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ -b^{13, 54}_0 ∧ -p_702) -> ( b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ b^{13, 55}_0) c in CNF: c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ p_702 ∨ b^{13, 55}_2 c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ p_702 ∨ -b^{13, 55}_1 c b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ p_702 ∨ b^{13, 55}_0 c in DIMACS: 12155 12156 12157 702 12158 0 12155 12156 12157 702 -12159 0 12155 12156 12157 702 12160 0 c -1-1 --> -2 c ( b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ b^{13, 54}_0 ∧ -p_702) -> ( b^{13, 55}_2 ∧ b^{13, 55}_1 ∧ -b^{13, 55}_0) c in CNF: c -b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ p_702 ∨ b^{13, 55}_2 c -b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ p_702 ∨ b^{13, 55}_1 c -b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ p_702 ∨ -b^{13, 55}_0 c in DIMACS: -12155 12156 -12157 702 12158 0 -12155 12156 -12157 702 12159 0 -12155 12156 -12157 702 -12160 0 c -2-1 --> break c ( b^{13, 54}_2 ∧ b^{13, 54}_1 ∧ -b^{13, 54}_0 ∧ -p_702) -> break c in CNF: c -b^{13, 54}_2 ∨ -b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ p_702 ∨ break c in DIMACS: -12155 -12156 12157 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 54}_2 ∧ -b^{13, 54}_1 ∧ -b^{13, 54}_0 ∧ true) c in CNF: c -b^{13, 54}_2 ∨ b^{13, 54}_1 ∨ b^{13, 54}_0 ∨ false c in DIMACS: -12155 12156 12157 0 c 3 does not represent an automaton state. c -(-b^{13, 54}_2 ∧ b^{13, 54}_1 ∧ b^{13, 54}_0 ∧ true) c in CNF: c b^{13, 54}_2 ∨ -b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ false c in DIMACS: 12155 -12156 -12157 0 c -3 does not represent an automaton state. c -( b^{13, 54}_2 ∧ b^{13, 54}_1 ∧ b^{13, 54}_0 ∧ true) c in CNF: c -b^{13, 54}_2 ∨ -b^{13, 54}_1 ∨ -b^{13, 54}_0 ∨ false c in DIMACS: -12155 -12156 -12157 0 c i = 55 c -2+1 --> -1 c ( b^{13, 55}_2 ∧ b^{13, 55}_1 ∧ -b^{13, 55}_0 ∧ p_715) -> ( b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ b^{13, 56}_0) c in CNF: c -b^{13, 55}_2 ∨ -b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ -p_715 ∨ b^{13, 56}_2 c -b^{13, 55}_2 ∨ -b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ -p_715 ∨ -b^{13, 56}_1 c -b^{13, 55}_2 ∨ -b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ -p_715 ∨ b^{13, 56}_0 c in DIMACS: -12158 -12159 12160 -715 12161 0 -12158 -12159 12160 -715 -12162 0 -12158 -12159 12160 -715 12163 0 c -1+1 --> 0 c ( b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ b^{13, 55}_0 ∧ p_715) -> (-b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ -b^{13, 56}_0) c in CNF: c -b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ -p_715 ∨ -b^{13, 56}_2 c -b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ -p_715 ∨ -b^{13, 56}_1 c -b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ -p_715 ∨ -b^{13, 56}_0 c in DIMACS: -12158 12159 -12160 -715 -12161 0 -12158 12159 -12160 -715 -12162 0 -12158 12159 -12160 -715 -12163 0 c 0+1 --> 1 c (-b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ -b^{13, 55}_0 ∧ p_715) -> (-b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ b^{13, 56}_0) c in CNF: c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ -p_715 ∨ -b^{13, 56}_2 c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ -p_715 ∨ -b^{13, 56}_1 c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ -p_715 ∨ b^{13, 56}_0 c in DIMACS: 12158 12159 12160 -715 -12161 0 12158 12159 12160 -715 -12162 0 12158 12159 12160 -715 12163 0 c 1+1 --> 2 c (-b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ b^{13, 55}_0 ∧ p_715) -> (-b^{13, 56}_2 ∧ b^{13, 56}_1 ∧ -b^{13, 56}_0) c in CNF: c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ -p_715 ∨ -b^{13, 56}_2 c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ -p_715 ∨ b^{13, 56}_1 c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ -p_715 ∨ -b^{13, 56}_0 c in DIMACS: 12158 12159 -12160 -715 -12161 0 12158 12159 -12160 -715 12162 0 12158 12159 -12160 -715 -12163 0 c 2+1 --> break c (-b^{13, 55}_2 ∧ b^{13, 55}_1 ∧ -b^{13, 55}_0 ∧ p_715) -> break c in CNF: c b^{13, 55}_2 ∨ -b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ -p_715 ∨ break c in DIMACS: 12158 -12159 12160 -715 1162 0 c 2-1 --> 1 c (-b^{13, 55}_2 ∧ b^{13, 55}_1 ∧ -b^{13, 55}_0 ∧ -p_715) -> (-b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ b^{13, 56}_0) c in CNF: c b^{13, 55}_2 ∨ -b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ p_715 ∨ -b^{13, 56}_2 c b^{13, 55}_2 ∨ -b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ p_715 ∨ -b^{13, 56}_1 c b^{13, 55}_2 ∨ -b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ p_715 ∨ b^{13, 56}_0 c in DIMACS: 12158 -12159 12160 715 -12161 0 12158 -12159 12160 715 -12162 0 12158 -12159 12160 715 12163 0 c 1-1 --> 0 c (-b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ b^{13, 55}_0 ∧ -p_715) -> (-b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ -b^{13, 56}_0) c in CNF: c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ p_715 ∨ -b^{13, 56}_2 c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ p_715 ∨ -b^{13, 56}_1 c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ p_715 ∨ -b^{13, 56}_0 c in DIMACS: 12158 12159 -12160 715 -12161 0 12158 12159 -12160 715 -12162 0 12158 12159 -12160 715 -12163 0 c 0-1 --> -1 c (-b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ -b^{13, 55}_0 ∧ -p_715) -> ( b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ b^{13, 56}_0) c in CNF: c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ p_715 ∨ b^{13, 56}_2 c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ p_715 ∨ -b^{13, 56}_1 c b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ p_715 ∨ b^{13, 56}_0 c in DIMACS: 12158 12159 12160 715 12161 0 12158 12159 12160 715 -12162 0 12158 12159 12160 715 12163 0 c -1-1 --> -2 c ( b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ b^{13, 55}_0 ∧ -p_715) -> ( b^{13, 56}_2 ∧ b^{13, 56}_1 ∧ -b^{13, 56}_0) c in CNF: c -b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ p_715 ∨ b^{13, 56}_2 c -b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ p_715 ∨ b^{13, 56}_1 c -b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ p_715 ∨ -b^{13, 56}_0 c in DIMACS: -12158 12159 -12160 715 12161 0 -12158 12159 -12160 715 12162 0 -12158 12159 -12160 715 -12163 0 c -2-1 --> break c ( b^{13, 55}_2 ∧ b^{13, 55}_1 ∧ -b^{13, 55}_0 ∧ -p_715) -> break c in CNF: c -b^{13, 55}_2 ∨ -b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ p_715 ∨ break c in DIMACS: -12158 -12159 12160 715 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 55}_2 ∧ -b^{13, 55}_1 ∧ -b^{13, 55}_0 ∧ true) c in CNF: c -b^{13, 55}_2 ∨ b^{13, 55}_1 ∨ b^{13, 55}_0 ∨ false c in DIMACS: -12158 12159 12160 0 c 3 does not represent an automaton state. c -(-b^{13, 55}_2 ∧ b^{13, 55}_1 ∧ b^{13, 55}_0 ∧ true) c in CNF: c b^{13, 55}_2 ∨ -b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ false c in DIMACS: 12158 -12159 -12160 0 c -3 does not represent an automaton state. c -( b^{13, 55}_2 ∧ b^{13, 55}_1 ∧ b^{13, 55}_0 ∧ true) c in CNF: c -b^{13, 55}_2 ∨ -b^{13, 55}_1 ∨ -b^{13, 55}_0 ∨ false c in DIMACS: -12158 -12159 -12160 0 c i = 56 c -2+1 --> -1 c ( b^{13, 56}_2 ∧ b^{13, 56}_1 ∧ -b^{13, 56}_0 ∧ p_728) -> ( b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ b^{13, 57}_0) c in CNF: c -b^{13, 56}_2 ∨ -b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ -p_728 ∨ b^{13, 57}_2 c -b^{13, 56}_2 ∨ -b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ -p_728 ∨ -b^{13, 57}_1 c -b^{13, 56}_2 ∨ -b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ -p_728 ∨ b^{13, 57}_0 c in DIMACS: -12161 -12162 12163 -728 12164 0 -12161 -12162 12163 -728 -12165 0 -12161 -12162 12163 -728 12166 0 c -1+1 --> 0 c ( b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ b^{13, 56}_0 ∧ p_728) -> (-b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ -b^{13, 57}_0) c in CNF: c -b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ -p_728 ∨ -b^{13, 57}_2 c -b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ -p_728 ∨ -b^{13, 57}_1 c -b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ -p_728 ∨ -b^{13, 57}_0 c in DIMACS: -12161 12162 -12163 -728 -12164 0 -12161 12162 -12163 -728 -12165 0 -12161 12162 -12163 -728 -12166 0 c 0+1 --> 1 c (-b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ -b^{13, 56}_0 ∧ p_728) -> (-b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ b^{13, 57}_0) c in CNF: c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ -p_728 ∨ -b^{13, 57}_2 c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ -p_728 ∨ -b^{13, 57}_1 c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ -p_728 ∨ b^{13, 57}_0 c in DIMACS: 12161 12162 12163 -728 -12164 0 12161 12162 12163 -728 -12165 0 12161 12162 12163 -728 12166 0 c 1+1 --> 2 c (-b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ b^{13, 56}_0 ∧ p_728) -> (-b^{13, 57}_2 ∧ b^{13, 57}_1 ∧ -b^{13, 57}_0) c in CNF: c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ -p_728 ∨ -b^{13, 57}_2 c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ -p_728 ∨ b^{13, 57}_1 c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ -p_728 ∨ -b^{13, 57}_0 c in DIMACS: 12161 12162 -12163 -728 -12164 0 12161 12162 -12163 -728 12165 0 12161 12162 -12163 -728 -12166 0 c 2+1 --> break c (-b^{13, 56}_2 ∧ b^{13, 56}_1 ∧ -b^{13, 56}_0 ∧ p_728) -> break c in CNF: c b^{13, 56}_2 ∨ -b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ -p_728 ∨ break c in DIMACS: 12161 -12162 12163 -728 1162 0 c 2-1 --> 1 c (-b^{13, 56}_2 ∧ b^{13, 56}_1 ∧ -b^{13, 56}_0 ∧ -p_728) -> (-b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ b^{13, 57}_0) c in CNF: c b^{13, 56}_2 ∨ -b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ p_728 ∨ -b^{13, 57}_2 c b^{13, 56}_2 ∨ -b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ p_728 ∨ -b^{13, 57}_1 c b^{13, 56}_2 ∨ -b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ p_728 ∨ b^{13, 57}_0 c in DIMACS: 12161 -12162 12163 728 -12164 0 12161 -12162 12163 728 -12165 0 12161 -12162 12163 728 12166 0 c 1-1 --> 0 c (-b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ b^{13, 56}_0 ∧ -p_728) -> (-b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ -b^{13, 57}_0) c in CNF: c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ p_728 ∨ -b^{13, 57}_2 c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ p_728 ∨ -b^{13, 57}_1 c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ p_728 ∨ -b^{13, 57}_0 c in DIMACS: 12161 12162 -12163 728 -12164 0 12161 12162 -12163 728 -12165 0 12161 12162 -12163 728 -12166 0 c 0-1 --> -1 c (-b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ -b^{13, 56}_0 ∧ -p_728) -> ( b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ b^{13, 57}_0) c in CNF: c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ p_728 ∨ b^{13, 57}_2 c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ p_728 ∨ -b^{13, 57}_1 c b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ p_728 ∨ b^{13, 57}_0 c in DIMACS: 12161 12162 12163 728 12164 0 12161 12162 12163 728 -12165 0 12161 12162 12163 728 12166 0 c -1-1 --> -2 c ( b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ b^{13, 56}_0 ∧ -p_728) -> ( b^{13, 57}_2 ∧ b^{13, 57}_1 ∧ -b^{13, 57}_0) c in CNF: c -b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ p_728 ∨ b^{13, 57}_2 c -b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ p_728 ∨ b^{13, 57}_1 c -b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ p_728 ∨ -b^{13, 57}_0 c in DIMACS: -12161 12162 -12163 728 12164 0 -12161 12162 -12163 728 12165 0 -12161 12162 -12163 728 -12166 0 c -2-1 --> break c ( b^{13, 56}_2 ∧ b^{13, 56}_1 ∧ -b^{13, 56}_0 ∧ -p_728) -> break c in CNF: c -b^{13, 56}_2 ∨ -b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ p_728 ∨ break c in DIMACS: -12161 -12162 12163 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 56}_2 ∧ -b^{13, 56}_1 ∧ -b^{13, 56}_0 ∧ true) c in CNF: c -b^{13, 56}_2 ∨ b^{13, 56}_1 ∨ b^{13, 56}_0 ∨ false c in DIMACS: -12161 12162 12163 0 c 3 does not represent an automaton state. c -(-b^{13, 56}_2 ∧ b^{13, 56}_1 ∧ b^{13, 56}_0 ∧ true) c in CNF: c b^{13, 56}_2 ∨ -b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ false c in DIMACS: 12161 -12162 -12163 0 c -3 does not represent an automaton state. c -( b^{13, 56}_2 ∧ b^{13, 56}_1 ∧ b^{13, 56}_0 ∧ true) c in CNF: c -b^{13, 56}_2 ∨ -b^{13, 56}_1 ∨ -b^{13, 56}_0 ∨ false c in DIMACS: -12161 -12162 -12163 0 c i = 57 c -2+1 --> -1 c ( b^{13, 57}_2 ∧ b^{13, 57}_1 ∧ -b^{13, 57}_0 ∧ p_741) -> ( b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ b^{13, 58}_0) c in CNF: c -b^{13, 57}_2 ∨ -b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ -p_741 ∨ b^{13, 58}_2 c -b^{13, 57}_2 ∨ -b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ -p_741 ∨ -b^{13, 58}_1 c -b^{13, 57}_2 ∨ -b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ -p_741 ∨ b^{13, 58}_0 c in DIMACS: -12164 -12165 12166 -741 12167 0 -12164 -12165 12166 -741 -12168 0 -12164 -12165 12166 -741 12169 0 c -1+1 --> 0 c ( b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ b^{13, 57}_0 ∧ p_741) -> (-b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ -b^{13, 58}_0) c in CNF: c -b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ -p_741 ∨ -b^{13, 58}_2 c -b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ -p_741 ∨ -b^{13, 58}_1 c -b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ -p_741 ∨ -b^{13, 58}_0 c in DIMACS: -12164 12165 -12166 -741 -12167 0 -12164 12165 -12166 -741 -12168 0 -12164 12165 -12166 -741 -12169 0 c 0+1 --> 1 c (-b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ -b^{13, 57}_0 ∧ p_741) -> (-b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ b^{13, 58}_0) c in CNF: c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ -p_741 ∨ -b^{13, 58}_2 c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ -p_741 ∨ -b^{13, 58}_1 c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ -p_741 ∨ b^{13, 58}_0 c in DIMACS: 12164 12165 12166 -741 -12167 0 12164 12165 12166 -741 -12168 0 12164 12165 12166 -741 12169 0 c 1+1 --> 2 c (-b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ b^{13, 57}_0 ∧ p_741) -> (-b^{13, 58}_2 ∧ b^{13, 58}_1 ∧ -b^{13, 58}_0) c in CNF: c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ -p_741 ∨ -b^{13, 58}_2 c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ -p_741 ∨ b^{13, 58}_1 c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ -p_741 ∨ -b^{13, 58}_0 c in DIMACS: 12164 12165 -12166 -741 -12167 0 12164 12165 -12166 -741 12168 0 12164 12165 -12166 -741 -12169 0 c 2+1 --> break c (-b^{13, 57}_2 ∧ b^{13, 57}_1 ∧ -b^{13, 57}_0 ∧ p_741) -> break c in CNF: c b^{13, 57}_2 ∨ -b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ -p_741 ∨ break c in DIMACS: 12164 -12165 12166 -741 1162 0 c 2-1 --> 1 c (-b^{13, 57}_2 ∧ b^{13, 57}_1 ∧ -b^{13, 57}_0 ∧ -p_741) -> (-b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ b^{13, 58}_0) c in CNF: c b^{13, 57}_2 ∨ -b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ p_741 ∨ -b^{13, 58}_2 c b^{13, 57}_2 ∨ -b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ p_741 ∨ -b^{13, 58}_1 c b^{13, 57}_2 ∨ -b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ p_741 ∨ b^{13, 58}_0 c in DIMACS: 12164 -12165 12166 741 -12167 0 12164 -12165 12166 741 -12168 0 12164 -12165 12166 741 12169 0 c 1-1 --> 0 c (-b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ b^{13, 57}_0 ∧ -p_741) -> (-b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ -b^{13, 58}_0) c in CNF: c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ p_741 ∨ -b^{13, 58}_2 c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ p_741 ∨ -b^{13, 58}_1 c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ p_741 ∨ -b^{13, 58}_0 c in DIMACS: 12164 12165 -12166 741 -12167 0 12164 12165 -12166 741 -12168 0 12164 12165 -12166 741 -12169 0 c 0-1 --> -1 c (-b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ -b^{13, 57}_0 ∧ -p_741) -> ( b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ b^{13, 58}_0) c in CNF: c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ p_741 ∨ b^{13, 58}_2 c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ p_741 ∨ -b^{13, 58}_1 c b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ p_741 ∨ b^{13, 58}_0 c in DIMACS: 12164 12165 12166 741 12167 0 12164 12165 12166 741 -12168 0 12164 12165 12166 741 12169 0 c -1-1 --> -2 c ( b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ b^{13, 57}_0 ∧ -p_741) -> ( b^{13, 58}_2 ∧ b^{13, 58}_1 ∧ -b^{13, 58}_0) c in CNF: c -b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ p_741 ∨ b^{13, 58}_2 c -b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ p_741 ∨ b^{13, 58}_1 c -b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ p_741 ∨ -b^{13, 58}_0 c in DIMACS: -12164 12165 -12166 741 12167 0 -12164 12165 -12166 741 12168 0 -12164 12165 -12166 741 -12169 0 c -2-1 --> break c ( b^{13, 57}_2 ∧ b^{13, 57}_1 ∧ -b^{13, 57}_0 ∧ -p_741) -> break c in CNF: c -b^{13, 57}_2 ∨ -b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ p_741 ∨ break c in DIMACS: -12164 -12165 12166 741 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 57}_2 ∧ -b^{13, 57}_1 ∧ -b^{13, 57}_0 ∧ true) c in CNF: c -b^{13, 57}_2 ∨ b^{13, 57}_1 ∨ b^{13, 57}_0 ∨ false c in DIMACS: -12164 12165 12166 0 c 3 does not represent an automaton state. c -(-b^{13, 57}_2 ∧ b^{13, 57}_1 ∧ b^{13, 57}_0 ∧ true) c in CNF: c b^{13, 57}_2 ∨ -b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ false c in DIMACS: 12164 -12165 -12166 0 c -3 does not represent an automaton state. c -( b^{13, 57}_2 ∧ b^{13, 57}_1 ∧ b^{13, 57}_0 ∧ true) c in CNF: c -b^{13, 57}_2 ∨ -b^{13, 57}_1 ∨ -b^{13, 57}_0 ∨ false c in DIMACS: -12164 -12165 -12166 0 c i = 58 c -2+1 --> -1 c ( b^{13, 58}_2 ∧ b^{13, 58}_1 ∧ -b^{13, 58}_0 ∧ p_754) -> ( b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ b^{13, 59}_0) c in CNF: c -b^{13, 58}_2 ∨ -b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ -p_754 ∨ b^{13, 59}_2 c -b^{13, 58}_2 ∨ -b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ -p_754 ∨ -b^{13, 59}_1 c -b^{13, 58}_2 ∨ -b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ -p_754 ∨ b^{13, 59}_0 c in DIMACS: -12167 -12168 12169 -754 12170 0 -12167 -12168 12169 -754 -12171 0 -12167 -12168 12169 -754 12172 0 c -1+1 --> 0 c ( b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ b^{13, 58}_0 ∧ p_754) -> (-b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ -b^{13, 59}_0) c in CNF: c -b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ -p_754 ∨ -b^{13, 59}_2 c -b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ -p_754 ∨ -b^{13, 59}_1 c -b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ -p_754 ∨ -b^{13, 59}_0 c in DIMACS: -12167 12168 -12169 -754 -12170 0 -12167 12168 -12169 -754 -12171 0 -12167 12168 -12169 -754 -12172 0 c 0+1 --> 1 c (-b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ -b^{13, 58}_0 ∧ p_754) -> (-b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ b^{13, 59}_0) c in CNF: c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ -p_754 ∨ -b^{13, 59}_2 c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ -p_754 ∨ -b^{13, 59}_1 c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ -p_754 ∨ b^{13, 59}_0 c in DIMACS: 12167 12168 12169 -754 -12170 0 12167 12168 12169 -754 -12171 0 12167 12168 12169 -754 12172 0 c 1+1 --> 2 c (-b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ b^{13, 58}_0 ∧ p_754) -> (-b^{13, 59}_2 ∧ b^{13, 59}_1 ∧ -b^{13, 59}_0) c in CNF: c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ -p_754 ∨ -b^{13, 59}_2 c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ -p_754 ∨ b^{13, 59}_1 c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ -p_754 ∨ -b^{13, 59}_0 c in DIMACS: 12167 12168 -12169 -754 -12170 0 12167 12168 -12169 -754 12171 0 12167 12168 -12169 -754 -12172 0 c 2+1 --> break c (-b^{13, 58}_2 ∧ b^{13, 58}_1 ∧ -b^{13, 58}_0 ∧ p_754) -> break c in CNF: c b^{13, 58}_2 ∨ -b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ -p_754 ∨ break c in DIMACS: 12167 -12168 12169 -754 1162 0 c 2-1 --> 1 c (-b^{13, 58}_2 ∧ b^{13, 58}_1 ∧ -b^{13, 58}_0 ∧ -p_754) -> (-b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ b^{13, 59}_0) c in CNF: c b^{13, 58}_2 ∨ -b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ p_754 ∨ -b^{13, 59}_2 c b^{13, 58}_2 ∨ -b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ p_754 ∨ -b^{13, 59}_1 c b^{13, 58}_2 ∨ -b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ p_754 ∨ b^{13, 59}_0 c in DIMACS: 12167 -12168 12169 754 -12170 0 12167 -12168 12169 754 -12171 0 12167 -12168 12169 754 12172 0 c 1-1 --> 0 c (-b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ b^{13, 58}_0 ∧ -p_754) -> (-b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ -b^{13, 59}_0) c in CNF: c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ p_754 ∨ -b^{13, 59}_2 c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ p_754 ∨ -b^{13, 59}_1 c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ p_754 ∨ -b^{13, 59}_0 c in DIMACS: 12167 12168 -12169 754 -12170 0 12167 12168 -12169 754 -12171 0 12167 12168 -12169 754 -12172 0 c 0-1 --> -1 c (-b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ -b^{13, 58}_0 ∧ -p_754) -> ( b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ b^{13, 59}_0) c in CNF: c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ p_754 ∨ b^{13, 59}_2 c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ p_754 ∨ -b^{13, 59}_1 c b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ p_754 ∨ b^{13, 59}_0 c in DIMACS: 12167 12168 12169 754 12170 0 12167 12168 12169 754 -12171 0 12167 12168 12169 754 12172 0 c -1-1 --> -2 c ( b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ b^{13, 58}_0 ∧ -p_754) -> ( b^{13, 59}_2 ∧ b^{13, 59}_1 ∧ -b^{13, 59}_0) c in CNF: c -b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ p_754 ∨ b^{13, 59}_2 c -b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ p_754 ∨ b^{13, 59}_1 c -b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ p_754 ∨ -b^{13, 59}_0 c in DIMACS: -12167 12168 -12169 754 12170 0 -12167 12168 -12169 754 12171 0 -12167 12168 -12169 754 -12172 0 c -2-1 --> break c ( b^{13, 58}_2 ∧ b^{13, 58}_1 ∧ -b^{13, 58}_0 ∧ -p_754) -> break c in CNF: c -b^{13, 58}_2 ∨ -b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ p_754 ∨ break c in DIMACS: -12167 -12168 12169 754 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 58}_2 ∧ -b^{13, 58}_1 ∧ -b^{13, 58}_0 ∧ true) c in CNF: c -b^{13, 58}_2 ∨ b^{13, 58}_1 ∨ b^{13, 58}_0 ∨ false c in DIMACS: -12167 12168 12169 0 c 3 does not represent an automaton state. c -(-b^{13, 58}_2 ∧ b^{13, 58}_1 ∧ b^{13, 58}_0 ∧ true) c in CNF: c b^{13, 58}_2 ∨ -b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ false c in DIMACS: 12167 -12168 -12169 0 c -3 does not represent an automaton state. c -( b^{13, 58}_2 ∧ b^{13, 58}_1 ∧ b^{13, 58}_0 ∧ true) c in CNF: c -b^{13, 58}_2 ∨ -b^{13, 58}_1 ∨ -b^{13, 58}_0 ∨ false c in DIMACS: -12167 -12168 -12169 0 c i = 59 c -2+1 --> -1 c ( b^{13, 59}_2 ∧ b^{13, 59}_1 ∧ -b^{13, 59}_0 ∧ p_767) -> ( b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ b^{13, 60}_0) c in CNF: c -b^{13, 59}_2 ∨ -b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ -p_767 ∨ b^{13, 60}_2 c -b^{13, 59}_2 ∨ -b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ -p_767 ∨ -b^{13, 60}_1 c -b^{13, 59}_2 ∨ -b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ -p_767 ∨ b^{13, 60}_0 c in DIMACS: -12170 -12171 12172 -767 12173 0 -12170 -12171 12172 -767 -12174 0 -12170 -12171 12172 -767 12175 0 c -1+1 --> 0 c ( b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ b^{13, 59}_0 ∧ p_767) -> (-b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ -b^{13, 60}_0) c in CNF: c -b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ -p_767 ∨ -b^{13, 60}_2 c -b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ -p_767 ∨ -b^{13, 60}_1 c -b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ -p_767 ∨ -b^{13, 60}_0 c in DIMACS: -12170 12171 -12172 -767 -12173 0 -12170 12171 -12172 -767 -12174 0 -12170 12171 -12172 -767 -12175 0 c 0+1 --> 1 c (-b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ -b^{13, 59}_0 ∧ p_767) -> (-b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ b^{13, 60}_0) c in CNF: c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ -p_767 ∨ -b^{13, 60}_2 c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ -p_767 ∨ -b^{13, 60}_1 c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ -p_767 ∨ b^{13, 60}_0 c in DIMACS: 12170 12171 12172 -767 -12173 0 12170 12171 12172 -767 -12174 0 12170 12171 12172 -767 12175 0 c 1+1 --> 2 c (-b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ b^{13, 59}_0 ∧ p_767) -> (-b^{13, 60}_2 ∧ b^{13, 60}_1 ∧ -b^{13, 60}_0) c in CNF: c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ -p_767 ∨ -b^{13, 60}_2 c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ -p_767 ∨ b^{13, 60}_1 c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ -p_767 ∨ -b^{13, 60}_0 c in DIMACS: 12170 12171 -12172 -767 -12173 0 12170 12171 -12172 -767 12174 0 12170 12171 -12172 -767 -12175 0 c 2+1 --> break c (-b^{13, 59}_2 ∧ b^{13, 59}_1 ∧ -b^{13, 59}_0 ∧ p_767) -> break c in CNF: c b^{13, 59}_2 ∨ -b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ -p_767 ∨ break c in DIMACS: 12170 -12171 12172 -767 1162 0 c 2-1 --> 1 c (-b^{13, 59}_2 ∧ b^{13, 59}_1 ∧ -b^{13, 59}_0 ∧ -p_767) -> (-b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ b^{13, 60}_0) c in CNF: c b^{13, 59}_2 ∨ -b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ p_767 ∨ -b^{13, 60}_2 c b^{13, 59}_2 ∨ -b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ p_767 ∨ -b^{13, 60}_1 c b^{13, 59}_2 ∨ -b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ p_767 ∨ b^{13, 60}_0 c in DIMACS: 12170 -12171 12172 767 -12173 0 12170 -12171 12172 767 -12174 0 12170 -12171 12172 767 12175 0 c 1-1 --> 0 c (-b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ b^{13, 59}_0 ∧ -p_767) -> (-b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ -b^{13, 60}_0) c in CNF: c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ p_767 ∨ -b^{13, 60}_2 c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ p_767 ∨ -b^{13, 60}_1 c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ p_767 ∨ -b^{13, 60}_0 c in DIMACS: 12170 12171 -12172 767 -12173 0 12170 12171 -12172 767 -12174 0 12170 12171 -12172 767 -12175 0 c 0-1 --> -1 c (-b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ -b^{13, 59}_0 ∧ -p_767) -> ( b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ b^{13, 60}_0) c in CNF: c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ p_767 ∨ b^{13, 60}_2 c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ p_767 ∨ -b^{13, 60}_1 c b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ p_767 ∨ b^{13, 60}_0 c in DIMACS: 12170 12171 12172 767 12173 0 12170 12171 12172 767 -12174 0 12170 12171 12172 767 12175 0 c -1-1 --> -2 c ( b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ b^{13, 59}_0 ∧ -p_767) -> ( b^{13, 60}_2 ∧ b^{13, 60}_1 ∧ -b^{13, 60}_0) c in CNF: c -b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ p_767 ∨ b^{13, 60}_2 c -b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ p_767 ∨ b^{13, 60}_1 c -b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ p_767 ∨ -b^{13, 60}_0 c in DIMACS: -12170 12171 -12172 767 12173 0 -12170 12171 -12172 767 12174 0 -12170 12171 -12172 767 -12175 0 c -2-1 --> break c ( b^{13, 59}_2 ∧ b^{13, 59}_1 ∧ -b^{13, 59}_0 ∧ -p_767) -> break c in CNF: c -b^{13, 59}_2 ∨ -b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ p_767 ∨ break c in DIMACS: -12170 -12171 12172 767 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 59}_2 ∧ -b^{13, 59}_1 ∧ -b^{13, 59}_0 ∧ true) c in CNF: c -b^{13, 59}_2 ∨ b^{13, 59}_1 ∨ b^{13, 59}_0 ∨ false c in DIMACS: -12170 12171 12172 0 c 3 does not represent an automaton state. c -(-b^{13, 59}_2 ∧ b^{13, 59}_1 ∧ b^{13, 59}_0 ∧ true) c in CNF: c b^{13, 59}_2 ∨ -b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ false c in DIMACS: 12170 -12171 -12172 0 c -3 does not represent an automaton state. c -( b^{13, 59}_2 ∧ b^{13, 59}_1 ∧ b^{13, 59}_0 ∧ true) c in CNF: c -b^{13, 59}_2 ∨ -b^{13, 59}_1 ∨ -b^{13, 59}_0 ∨ false c in DIMACS: -12170 -12171 -12172 0 c i = 60 c -2+1 --> -1 c ( b^{13, 60}_2 ∧ b^{13, 60}_1 ∧ -b^{13, 60}_0 ∧ p_780) -> ( b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ b^{13, 61}_0) c in CNF: c -b^{13, 60}_2 ∨ -b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ -p_780 ∨ b^{13, 61}_2 c -b^{13, 60}_2 ∨ -b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ -p_780 ∨ -b^{13, 61}_1 c -b^{13, 60}_2 ∨ -b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ -p_780 ∨ b^{13, 61}_0 c in DIMACS: -12173 -12174 12175 -780 12176 0 -12173 -12174 12175 -780 -12177 0 -12173 -12174 12175 -780 12178 0 c -1+1 --> 0 c ( b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ b^{13, 60}_0 ∧ p_780) -> (-b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ -b^{13, 61}_0) c in CNF: c -b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ -p_780 ∨ -b^{13, 61}_2 c -b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ -p_780 ∨ -b^{13, 61}_1 c -b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ -p_780 ∨ -b^{13, 61}_0 c in DIMACS: -12173 12174 -12175 -780 -12176 0 -12173 12174 -12175 -780 -12177 0 -12173 12174 -12175 -780 -12178 0 c 0+1 --> 1 c (-b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ -b^{13, 60}_0 ∧ p_780) -> (-b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ b^{13, 61}_0) c in CNF: c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ -p_780 ∨ -b^{13, 61}_2 c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ -p_780 ∨ -b^{13, 61}_1 c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ -p_780 ∨ b^{13, 61}_0 c in DIMACS: 12173 12174 12175 -780 -12176 0 12173 12174 12175 -780 -12177 0 12173 12174 12175 -780 12178 0 c 1+1 --> 2 c (-b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ b^{13, 60}_0 ∧ p_780) -> (-b^{13, 61}_2 ∧ b^{13, 61}_1 ∧ -b^{13, 61}_0) c in CNF: c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ -p_780 ∨ -b^{13, 61}_2 c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ -p_780 ∨ b^{13, 61}_1 c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ -p_780 ∨ -b^{13, 61}_0 c in DIMACS: 12173 12174 -12175 -780 -12176 0 12173 12174 -12175 -780 12177 0 12173 12174 -12175 -780 -12178 0 c 2+1 --> break c (-b^{13, 60}_2 ∧ b^{13, 60}_1 ∧ -b^{13, 60}_0 ∧ p_780) -> break c in CNF: c b^{13, 60}_2 ∨ -b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ -p_780 ∨ break c in DIMACS: 12173 -12174 12175 -780 1162 0 c 2-1 --> 1 c (-b^{13, 60}_2 ∧ b^{13, 60}_1 ∧ -b^{13, 60}_0 ∧ -p_780) -> (-b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ b^{13, 61}_0) c in CNF: c b^{13, 60}_2 ∨ -b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ p_780 ∨ -b^{13, 61}_2 c b^{13, 60}_2 ∨ -b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ p_780 ∨ -b^{13, 61}_1 c b^{13, 60}_2 ∨ -b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ p_780 ∨ b^{13, 61}_0 c in DIMACS: 12173 -12174 12175 780 -12176 0 12173 -12174 12175 780 -12177 0 12173 -12174 12175 780 12178 0 c 1-1 --> 0 c (-b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ b^{13, 60}_0 ∧ -p_780) -> (-b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ -b^{13, 61}_0) c in CNF: c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ p_780 ∨ -b^{13, 61}_2 c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ p_780 ∨ -b^{13, 61}_1 c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ p_780 ∨ -b^{13, 61}_0 c in DIMACS: 12173 12174 -12175 780 -12176 0 12173 12174 -12175 780 -12177 0 12173 12174 -12175 780 -12178 0 c 0-1 --> -1 c (-b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ -b^{13, 60}_0 ∧ -p_780) -> ( b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ b^{13, 61}_0) c in CNF: c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ p_780 ∨ b^{13, 61}_2 c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ p_780 ∨ -b^{13, 61}_1 c b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ p_780 ∨ b^{13, 61}_0 c in DIMACS: 12173 12174 12175 780 12176 0 12173 12174 12175 780 -12177 0 12173 12174 12175 780 12178 0 c -1-1 --> -2 c ( b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ b^{13, 60}_0 ∧ -p_780) -> ( b^{13, 61}_2 ∧ b^{13, 61}_1 ∧ -b^{13, 61}_0) c in CNF: c -b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ p_780 ∨ b^{13, 61}_2 c -b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ p_780 ∨ b^{13, 61}_1 c -b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ p_780 ∨ -b^{13, 61}_0 c in DIMACS: -12173 12174 -12175 780 12176 0 -12173 12174 -12175 780 12177 0 -12173 12174 -12175 780 -12178 0 c -2-1 --> break c ( b^{13, 60}_2 ∧ b^{13, 60}_1 ∧ -b^{13, 60}_0 ∧ -p_780) -> break c in CNF: c -b^{13, 60}_2 ∨ -b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ p_780 ∨ break c in DIMACS: -12173 -12174 12175 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 60}_2 ∧ -b^{13, 60}_1 ∧ -b^{13, 60}_0 ∧ true) c in CNF: c -b^{13, 60}_2 ∨ b^{13, 60}_1 ∨ b^{13, 60}_0 ∨ false c in DIMACS: -12173 12174 12175 0 c 3 does not represent an automaton state. c -(-b^{13, 60}_2 ∧ b^{13, 60}_1 ∧ b^{13, 60}_0 ∧ true) c in CNF: c b^{13, 60}_2 ∨ -b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ false c in DIMACS: 12173 -12174 -12175 0 c -3 does not represent an automaton state. c -( b^{13, 60}_2 ∧ b^{13, 60}_1 ∧ b^{13, 60}_0 ∧ true) c in CNF: c -b^{13, 60}_2 ∨ -b^{13, 60}_1 ∨ -b^{13, 60}_0 ∨ false c in DIMACS: -12173 -12174 -12175 0 c i = 61 c -2+1 --> -1 c ( b^{13, 61}_2 ∧ b^{13, 61}_1 ∧ -b^{13, 61}_0 ∧ p_793) -> ( b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ b^{13, 62}_0) c in CNF: c -b^{13, 61}_2 ∨ -b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ -p_793 ∨ b^{13, 62}_2 c -b^{13, 61}_2 ∨ -b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ -p_793 ∨ -b^{13, 62}_1 c -b^{13, 61}_2 ∨ -b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ -p_793 ∨ b^{13, 62}_0 c in DIMACS: -12176 -12177 12178 -793 12179 0 -12176 -12177 12178 -793 -12180 0 -12176 -12177 12178 -793 12181 0 c -1+1 --> 0 c ( b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ b^{13, 61}_0 ∧ p_793) -> (-b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ -b^{13, 62}_0) c in CNF: c -b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ -p_793 ∨ -b^{13, 62}_2 c -b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ -p_793 ∨ -b^{13, 62}_1 c -b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ -p_793 ∨ -b^{13, 62}_0 c in DIMACS: -12176 12177 -12178 -793 -12179 0 -12176 12177 -12178 -793 -12180 0 -12176 12177 -12178 -793 -12181 0 c 0+1 --> 1 c (-b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ -b^{13, 61}_0 ∧ p_793) -> (-b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ b^{13, 62}_0) c in CNF: c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ -p_793 ∨ -b^{13, 62}_2 c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ -p_793 ∨ -b^{13, 62}_1 c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ -p_793 ∨ b^{13, 62}_0 c in DIMACS: 12176 12177 12178 -793 -12179 0 12176 12177 12178 -793 -12180 0 12176 12177 12178 -793 12181 0 c 1+1 --> 2 c (-b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ b^{13, 61}_0 ∧ p_793) -> (-b^{13, 62}_2 ∧ b^{13, 62}_1 ∧ -b^{13, 62}_0) c in CNF: c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ -p_793 ∨ -b^{13, 62}_2 c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ -p_793 ∨ b^{13, 62}_1 c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ -p_793 ∨ -b^{13, 62}_0 c in DIMACS: 12176 12177 -12178 -793 -12179 0 12176 12177 -12178 -793 12180 0 12176 12177 -12178 -793 -12181 0 c 2+1 --> break c (-b^{13, 61}_2 ∧ b^{13, 61}_1 ∧ -b^{13, 61}_0 ∧ p_793) -> break c in CNF: c b^{13, 61}_2 ∨ -b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ -p_793 ∨ break c in DIMACS: 12176 -12177 12178 -793 1162 0 c 2-1 --> 1 c (-b^{13, 61}_2 ∧ b^{13, 61}_1 ∧ -b^{13, 61}_0 ∧ -p_793) -> (-b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ b^{13, 62}_0) c in CNF: c b^{13, 61}_2 ∨ -b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ p_793 ∨ -b^{13, 62}_2 c b^{13, 61}_2 ∨ -b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ p_793 ∨ -b^{13, 62}_1 c b^{13, 61}_2 ∨ -b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ p_793 ∨ b^{13, 62}_0 c in DIMACS: 12176 -12177 12178 793 -12179 0 12176 -12177 12178 793 -12180 0 12176 -12177 12178 793 12181 0 c 1-1 --> 0 c (-b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ b^{13, 61}_0 ∧ -p_793) -> (-b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ -b^{13, 62}_0) c in CNF: c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ p_793 ∨ -b^{13, 62}_2 c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ p_793 ∨ -b^{13, 62}_1 c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ p_793 ∨ -b^{13, 62}_0 c in DIMACS: 12176 12177 -12178 793 -12179 0 12176 12177 -12178 793 -12180 0 12176 12177 -12178 793 -12181 0 c 0-1 --> -1 c (-b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ -b^{13, 61}_0 ∧ -p_793) -> ( b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ b^{13, 62}_0) c in CNF: c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ p_793 ∨ b^{13, 62}_2 c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ p_793 ∨ -b^{13, 62}_1 c b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ p_793 ∨ b^{13, 62}_0 c in DIMACS: 12176 12177 12178 793 12179 0 12176 12177 12178 793 -12180 0 12176 12177 12178 793 12181 0 c -1-1 --> -2 c ( b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ b^{13, 61}_0 ∧ -p_793) -> ( b^{13, 62}_2 ∧ b^{13, 62}_1 ∧ -b^{13, 62}_0) c in CNF: c -b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ p_793 ∨ b^{13, 62}_2 c -b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ p_793 ∨ b^{13, 62}_1 c -b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ p_793 ∨ -b^{13, 62}_0 c in DIMACS: -12176 12177 -12178 793 12179 0 -12176 12177 -12178 793 12180 0 -12176 12177 -12178 793 -12181 0 c -2-1 --> break c ( b^{13, 61}_2 ∧ b^{13, 61}_1 ∧ -b^{13, 61}_0 ∧ -p_793) -> break c in CNF: c -b^{13, 61}_2 ∨ -b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ p_793 ∨ break c in DIMACS: -12176 -12177 12178 793 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 61}_2 ∧ -b^{13, 61}_1 ∧ -b^{13, 61}_0 ∧ true) c in CNF: c -b^{13, 61}_2 ∨ b^{13, 61}_1 ∨ b^{13, 61}_0 ∨ false c in DIMACS: -12176 12177 12178 0 c 3 does not represent an automaton state. c -(-b^{13, 61}_2 ∧ b^{13, 61}_1 ∧ b^{13, 61}_0 ∧ true) c in CNF: c b^{13, 61}_2 ∨ -b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ false c in DIMACS: 12176 -12177 -12178 0 c -3 does not represent an automaton state. c -( b^{13, 61}_2 ∧ b^{13, 61}_1 ∧ b^{13, 61}_0 ∧ true) c in CNF: c -b^{13, 61}_2 ∨ -b^{13, 61}_1 ∨ -b^{13, 61}_0 ∨ false c in DIMACS: -12176 -12177 -12178 0 c i = 62 c -2+1 --> -1 c ( b^{13, 62}_2 ∧ b^{13, 62}_1 ∧ -b^{13, 62}_0 ∧ p_806) -> ( b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ b^{13, 63}_0) c in CNF: c -b^{13, 62}_2 ∨ -b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ -p_806 ∨ b^{13, 63}_2 c -b^{13, 62}_2 ∨ -b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ -p_806 ∨ -b^{13, 63}_1 c -b^{13, 62}_2 ∨ -b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ -p_806 ∨ b^{13, 63}_0 c in DIMACS: -12179 -12180 12181 -806 12182 0 -12179 -12180 12181 -806 -12183 0 -12179 -12180 12181 -806 12184 0 c -1+1 --> 0 c ( b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ b^{13, 62}_0 ∧ p_806) -> (-b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ -b^{13, 63}_0) c in CNF: c -b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ -p_806 ∨ -b^{13, 63}_2 c -b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ -p_806 ∨ -b^{13, 63}_1 c -b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ -p_806 ∨ -b^{13, 63}_0 c in DIMACS: -12179 12180 -12181 -806 -12182 0 -12179 12180 -12181 -806 -12183 0 -12179 12180 -12181 -806 -12184 0 c 0+1 --> 1 c (-b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ -b^{13, 62}_0 ∧ p_806) -> (-b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ b^{13, 63}_0) c in CNF: c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ -p_806 ∨ -b^{13, 63}_2 c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ -p_806 ∨ -b^{13, 63}_1 c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ -p_806 ∨ b^{13, 63}_0 c in DIMACS: 12179 12180 12181 -806 -12182 0 12179 12180 12181 -806 -12183 0 12179 12180 12181 -806 12184 0 c 1+1 --> 2 c (-b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ b^{13, 62}_0 ∧ p_806) -> (-b^{13, 63}_2 ∧ b^{13, 63}_1 ∧ -b^{13, 63}_0) c in CNF: c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ -p_806 ∨ -b^{13, 63}_2 c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ -p_806 ∨ b^{13, 63}_1 c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ -p_806 ∨ -b^{13, 63}_0 c in DIMACS: 12179 12180 -12181 -806 -12182 0 12179 12180 -12181 -806 12183 0 12179 12180 -12181 -806 -12184 0 c 2+1 --> break c (-b^{13, 62}_2 ∧ b^{13, 62}_1 ∧ -b^{13, 62}_0 ∧ p_806) -> break c in CNF: c b^{13, 62}_2 ∨ -b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ -p_806 ∨ break c in DIMACS: 12179 -12180 12181 -806 1162 0 c 2-1 --> 1 c (-b^{13, 62}_2 ∧ b^{13, 62}_1 ∧ -b^{13, 62}_0 ∧ -p_806) -> (-b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ b^{13, 63}_0) c in CNF: c b^{13, 62}_2 ∨ -b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ p_806 ∨ -b^{13, 63}_2 c b^{13, 62}_2 ∨ -b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ p_806 ∨ -b^{13, 63}_1 c b^{13, 62}_2 ∨ -b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ p_806 ∨ b^{13, 63}_0 c in DIMACS: 12179 -12180 12181 806 -12182 0 12179 -12180 12181 806 -12183 0 12179 -12180 12181 806 12184 0 c 1-1 --> 0 c (-b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ b^{13, 62}_0 ∧ -p_806) -> (-b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ -b^{13, 63}_0) c in CNF: c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ p_806 ∨ -b^{13, 63}_2 c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ p_806 ∨ -b^{13, 63}_1 c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ p_806 ∨ -b^{13, 63}_0 c in DIMACS: 12179 12180 -12181 806 -12182 0 12179 12180 -12181 806 -12183 0 12179 12180 -12181 806 -12184 0 c 0-1 --> -1 c (-b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ -b^{13, 62}_0 ∧ -p_806) -> ( b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ b^{13, 63}_0) c in CNF: c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ p_806 ∨ b^{13, 63}_2 c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ p_806 ∨ -b^{13, 63}_1 c b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ p_806 ∨ b^{13, 63}_0 c in DIMACS: 12179 12180 12181 806 12182 0 12179 12180 12181 806 -12183 0 12179 12180 12181 806 12184 0 c -1-1 --> -2 c ( b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ b^{13, 62}_0 ∧ -p_806) -> ( b^{13, 63}_2 ∧ b^{13, 63}_1 ∧ -b^{13, 63}_0) c in CNF: c -b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ p_806 ∨ b^{13, 63}_2 c -b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ p_806 ∨ b^{13, 63}_1 c -b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ p_806 ∨ -b^{13, 63}_0 c in DIMACS: -12179 12180 -12181 806 12182 0 -12179 12180 -12181 806 12183 0 -12179 12180 -12181 806 -12184 0 c -2-1 --> break c ( b^{13, 62}_2 ∧ b^{13, 62}_1 ∧ -b^{13, 62}_0 ∧ -p_806) -> break c in CNF: c -b^{13, 62}_2 ∨ -b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ p_806 ∨ break c in DIMACS: -12179 -12180 12181 806 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 62}_2 ∧ -b^{13, 62}_1 ∧ -b^{13, 62}_0 ∧ true) c in CNF: c -b^{13, 62}_2 ∨ b^{13, 62}_1 ∨ b^{13, 62}_0 ∨ false c in DIMACS: -12179 12180 12181 0 c 3 does not represent an automaton state. c -(-b^{13, 62}_2 ∧ b^{13, 62}_1 ∧ b^{13, 62}_0 ∧ true) c in CNF: c b^{13, 62}_2 ∨ -b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ false c in DIMACS: 12179 -12180 -12181 0 c -3 does not represent an automaton state. c -( b^{13, 62}_2 ∧ b^{13, 62}_1 ∧ b^{13, 62}_0 ∧ true) c in CNF: c -b^{13, 62}_2 ∨ -b^{13, 62}_1 ∨ -b^{13, 62}_0 ∨ false c in DIMACS: -12179 -12180 -12181 0 c i = 63 c -2+1 --> -1 c ( b^{13, 63}_2 ∧ b^{13, 63}_1 ∧ -b^{13, 63}_0 ∧ p_819) -> ( b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ b^{13, 64}_0) c in CNF: c -b^{13, 63}_2 ∨ -b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ -p_819 ∨ b^{13, 64}_2 c -b^{13, 63}_2 ∨ -b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ -p_819 ∨ -b^{13, 64}_1 c -b^{13, 63}_2 ∨ -b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ -p_819 ∨ b^{13, 64}_0 c in DIMACS: -12182 -12183 12184 -819 12185 0 -12182 -12183 12184 -819 -12186 0 -12182 -12183 12184 -819 12187 0 c -1+1 --> 0 c ( b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ b^{13, 63}_0 ∧ p_819) -> (-b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ -b^{13, 64}_0) c in CNF: c -b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ -p_819 ∨ -b^{13, 64}_2 c -b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ -p_819 ∨ -b^{13, 64}_1 c -b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ -p_819 ∨ -b^{13, 64}_0 c in DIMACS: -12182 12183 -12184 -819 -12185 0 -12182 12183 -12184 -819 -12186 0 -12182 12183 -12184 -819 -12187 0 c 0+1 --> 1 c (-b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ -b^{13, 63}_0 ∧ p_819) -> (-b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ b^{13, 64}_0) c in CNF: c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ -p_819 ∨ -b^{13, 64}_2 c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ -p_819 ∨ -b^{13, 64}_1 c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ -p_819 ∨ b^{13, 64}_0 c in DIMACS: 12182 12183 12184 -819 -12185 0 12182 12183 12184 -819 -12186 0 12182 12183 12184 -819 12187 0 c 1+1 --> 2 c (-b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ b^{13, 63}_0 ∧ p_819) -> (-b^{13, 64}_2 ∧ b^{13, 64}_1 ∧ -b^{13, 64}_0) c in CNF: c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ -p_819 ∨ -b^{13, 64}_2 c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ -p_819 ∨ b^{13, 64}_1 c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ -p_819 ∨ -b^{13, 64}_0 c in DIMACS: 12182 12183 -12184 -819 -12185 0 12182 12183 -12184 -819 12186 0 12182 12183 -12184 -819 -12187 0 c 2+1 --> break c (-b^{13, 63}_2 ∧ b^{13, 63}_1 ∧ -b^{13, 63}_0 ∧ p_819) -> break c in CNF: c b^{13, 63}_2 ∨ -b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ -p_819 ∨ break c in DIMACS: 12182 -12183 12184 -819 1162 0 c 2-1 --> 1 c (-b^{13, 63}_2 ∧ b^{13, 63}_1 ∧ -b^{13, 63}_0 ∧ -p_819) -> (-b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ b^{13, 64}_0) c in CNF: c b^{13, 63}_2 ∨ -b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ p_819 ∨ -b^{13, 64}_2 c b^{13, 63}_2 ∨ -b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ p_819 ∨ -b^{13, 64}_1 c b^{13, 63}_2 ∨ -b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ p_819 ∨ b^{13, 64}_0 c in DIMACS: 12182 -12183 12184 819 -12185 0 12182 -12183 12184 819 -12186 0 12182 -12183 12184 819 12187 0 c 1-1 --> 0 c (-b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ b^{13, 63}_0 ∧ -p_819) -> (-b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ -b^{13, 64}_0) c in CNF: c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ p_819 ∨ -b^{13, 64}_2 c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ p_819 ∨ -b^{13, 64}_1 c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ p_819 ∨ -b^{13, 64}_0 c in DIMACS: 12182 12183 -12184 819 -12185 0 12182 12183 -12184 819 -12186 0 12182 12183 -12184 819 -12187 0 c 0-1 --> -1 c (-b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ -b^{13, 63}_0 ∧ -p_819) -> ( b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ b^{13, 64}_0) c in CNF: c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ p_819 ∨ b^{13, 64}_2 c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ p_819 ∨ -b^{13, 64}_1 c b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ p_819 ∨ b^{13, 64}_0 c in DIMACS: 12182 12183 12184 819 12185 0 12182 12183 12184 819 -12186 0 12182 12183 12184 819 12187 0 c -1-1 --> -2 c ( b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ b^{13, 63}_0 ∧ -p_819) -> ( b^{13, 64}_2 ∧ b^{13, 64}_1 ∧ -b^{13, 64}_0) c in CNF: c -b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ p_819 ∨ b^{13, 64}_2 c -b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ p_819 ∨ b^{13, 64}_1 c -b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ p_819 ∨ -b^{13, 64}_0 c in DIMACS: -12182 12183 -12184 819 12185 0 -12182 12183 -12184 819 12186 0 -12182 12183 -12184 819 -12187 0 c -2-1 --> break c ( b^{13, 63}_2 ∧ b^{13, 63}_1 ∧ -b^{13, 63}_0 ∧ -p_819) -> break c in CNF: c -b^{13, 63}_2 ∨ -b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ p_819 ∨ break c in DIMACS: -12182 -12183 12184 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 63}_2 ∧ -b^{13, 63}_1 ∧ -b^{13, 63}_0 ∧ true) c in CNF: c -b^{13, 63}_2 ∨ b^{13, 63}_1 ∨ b^{13, 63}_0 ∨ false c in DIMACS: -12182 12183 12184 0 c 3 does not represent an automaton state. c -(-b^{13, 63}_2 ∧ b^{13, 63}_1 ∧ b^{13, 63}_0 ∧ true) c in CNF: c b^{13, 63}_2 ∨ -b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ false c in DIMACS: 12182 -12183 -12184 0 c -3 does not represent an automaton state. c -( b^{13, 63}_2 ∧ b^{13, 63}_1 ∧ b^{13, 63}_0 ∧ true) c in CNF: c -b^{13, 63}_2 ∨ -b^{13, 63}_1 ∨ -b^{13, 63}_0 ∨ false c in DIMACS: -12182 -12183 -12184 0 c i = 64 c -2+1 --> -1 c ( b^{13, 64}_2 ∧ b^{13, 64}_1 ∧ -b^{13, 64}_0 ∧ p_832) -> ( b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ b^{13, 65}_0) c in CNF: c -b^{13, 64}_2 ∨ -b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ -p_832 ∨ b^{13, 65}_2 c -b^{13, 64}_2 ∨ -b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ -p_832 ∨ -b^{13, 65}_1 c -b^{13, 64}_2 ∨ -b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ -p_832 ∨ b^{13, 65}_0 c in DIMACS: -12185 -12186 12187 -832 12188 0 -12185 -12186 12187 -832 -12189 0 -12185 -12186 12187 -832 12190 0 c -1+1 --> 0 c ( b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ b^{13, 64}_0 ∧ p_832) -> (-b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ -b^{13, 65}_0) c in CNF: c -b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ -p_832 ∨ -b^{13, 65}_2 c -b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ -p_832 ∨ -b^{13, 65}_1 c -b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ -p_832 ∨ -b^{13, 65}_0 c in DIMACS: -12185 12186 -12187 -832 -12188 0 -12185 12186 -12187 -832 -12189 0 -12185 12186 -12187 -832 -12190 0 c 0+1 --> 1 c (-b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ -b^{13, 64}_0 ∧ p_832) -> (-b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ b^{13, 65}_0) c in CNF: c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ -p_832 ∨ -b^{13, 65}_2 c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ -p_832 ∨ -b^{13, 65}_1 c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ -p_832 ∨ b^{13, 65}_0 c in DIMACS: 12185 12186 12187 -832 -12188 0 12185 12186 12187 -832 -12189 0 12185 12186 12187 -832 12190 0 c 1+1 --> 2 c (-b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ b^{13, 64}_0 ∧ p_832) -> (-b^{13, 65}_2 ∧ b^{13, 65}_1 ∧ -b^{13, 65}_0) c in CNF: c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ -p_832 ∨ -b^{13, 65}_2 c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ -p_832 ∨ b^{13, 65}_1 c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ -p_832 ∨ -b^{13, 65}_0 c in DIMACS: 12185 12186 -12187 -832 -12188 0 12185 12186 -12187 -832 12189 0 12185 12186 -12187 -832 -12190 0 c 2+1 --> break c (-b^{13, 64}_2 ∧ b^{13, 64}_1 ∧ -b^{13, 64}_0 ∧ p_832) -> break c in CNF: c b^{13, 64}_2 ∨ -b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ -p_832 ∨ break c in DIMACS: 12185 -12186 12187 -832 1162 0 c 2-1 --> 1 c (-b^{13, 64}_2 ∧ b^{13, 64}_1 ∧ -b^{13, 64}_0 ∧ -p_832) -> (-b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ b^{13, 65}_0) c in CNF: c b^{13, 64}_2 ∨ -b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ p_832 ∨ -b^{13, 65}_2 c b^{13, 64}_2 ∨ -b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ p_832 ∨ -b^{13, 65}_1 c b^{13, 64}_2 ∨ -b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ p_832 ∨ b^{13, 65}_0 c in DIMACS: 12185 -12186 12187 832 -12188 0 12185 -12186 12187 832 -12189 0 12185 -12186 12187 832 12190 0 c 1-1 --> 0 c (-b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ b^{13, 64}_0 ∧ -p_832) -> (-b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ -b^{13, 65}_0) c in CNF: c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ p_832 ∨ -b^{13, 65}_2 c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ p_832 ∨ -b^{13, 65}_1 c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ p_832 ∨ -b^{13, 65}_0 c in DIMACS: 12185 12186 -12187 832 -12188 0 12185 12186 -12187 832 -12189 0 12185 12186 -12187 832 -12190 0 c 0-1 --> -1 c (-b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ -b^{13, 64}_0 ∧ -p_832) -> ( b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ b^{13, 65}_0) c in CNF: c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ p_832 ∨ b^{13, 65}_2 c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ p_832 ∨ -b^{13, 65}_1 c b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ p_832 ∨ b^{13, 65}_0 c in DIMACS: 12185 12186 12187 832 12188 0 12185 12186 12187 832 -12189 0 12185 12186 12187 832 12190 0 c -1-1 --> -2 c ( b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ b^{13, 64}_0 ∧ -p_832) -> ( b^{13, 65}_2 ∧ b^{13, 65}_1 ∧ -b^{13, 65}_0) c in CNF: c -b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ p_832 ∨ b^{13, 65}_2 c -b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ p_832 ∨ b^{13, 65}_1 c -b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ p_832 ∨ -b^{13, 65}_0 c in DIMACS: -12185 12186 -12187 832 12188 0 -12185 12186 -12187 832 12189 0 -12185 12186 -12187 832 -12190 0 c -2-1 --> break c ( b^{13, 64}_2 ∧ b^{13, 64}_1 ∧ -b^{13, 64}_0 ∧ -p_832) -> break c in CNF: c -b^{13, 64}_2 ∨ -b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ p_832 ∨ break c in DIMACS: -12185 -12186 12187 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 64}_2 ∧ -b^{13, 64}_1 ∧ -b^{13, 64}_0 ∧ true) c in CNF: c -b^{13, 64}_2 ∨ b^{13, 64}_1 ∨ b^{13, 64}_0 ∨ false c in DIMACS: -12185 12186 12187 0 c 3 does not represent an automaton state. c -(-b^{13, 64}_2 ∧ b^{13, 64}_1 ∧ b^{13, 64}_0 ∧ true) c in CNF: c b^{13, 64}_2 ∨ -b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ false c in DIMACS: 12185 -12186 -12187 0 c -3 does not represent an automaton state. c -( b^{13, 64}_2 ∧ b^{13, 64}_1 ∧ b^{13, 64}_0 ∧ true) c in CNF: c -b^{13, 64}_2 ∨ -b^{13, 64}_1 ∨ -b^{13, 64}_0 ∨ false c in DIMACS: -12185 -12186 -12187 0 c i = 65 c -2+1 --> -1 c ( b^{13, 65}_2 ∧ b^{13, 65}_1 ∧ -b^{13, 65}_0 ∧ p_845) -> ( b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ b^{13, 66}_0) c in CNF: c -b^{13, 65}_2 ∨ -b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ -p_845 ∨ b^{13, 66}_2 c -b^{13, 65}_2 ∨ -b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ -p_845 ∨ -b^{13, 66}_1 c -b^{13, 65}_2 ∨ -b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ -p_845 ∨ b^{13, 66}_0 c in DIMACS: -12188 -12189 12190 -845 12191 0 -12188 -12189 12190 -845 -12192 0 -12188 -12189 12190 -845 12193 0 c -1+1 --> 0 c ( b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ b^{13, 65}_0 ∧ p_845) -> (-b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ -b^{13, 66}_0) c in CNF: c -b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ -p_845 ∨ -b^{13, 66}_2 c -b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ -p_845 ∨ -b^{13, 66}_1 c -b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ -p_845 ∨ -b^{13, 66}_0 c in DIMACS: -12188 12189 -12190 -845 -12191 0 -12188 12189 -12190 -845 -12192 0 -12188 12189 -12190 -845 -12193 0 c 0+1 --> 1 c (-b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ -b^{13, 65}_0 ∧ p_845) -> (-b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ b^{13, 66}_0) c in CNF: c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ -p_845 ∨ -b^{13, 66}_2 c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ -p_845 ∨ -b^{13, 66}_1 c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ -p_845 ∨ b^{13, 66}_0 c in DIMACS: 12188 12189 12190 -845 -12191 0 12188 12189 12190 -845 -12192 0 12188 12189 12190 -845 12193 0 c 1+1 --> 2 c (-b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ b^{13, 65}_0 ∧ p_845) -> (-b^{13, 66}_2 ∧ b^{13, 66}_1 ∧ -b^{13, 66}_0) c in CNF: c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ -p_845 ∨ -b^{13, 66}_2 c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ -p_845 ∨ b^{13, 66}_1 c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ -p_845 ∨ -b^{13, 66}_0 c in DIMACS: 12188 12189 -12190 -845 -12191 0 12188 12189 -12190 -845 12192 0 12188 12189 -12190 -845 -12193 0 c 2+1 --> break c (-b^{13, 65}_2 ∧ b^{13, 65}_1 ∧ -b^{13, 65}_0 ∧ p_845) -> break c in CNF: c b^{13, 65}_2 ∨ -b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ -p_845 ∨ break c in DIMACS: 12188 -12189 12190 -845 1162 0 c 2-1 --> 1 c (-b^{13, 65}_2 ∧ b^{13, 65}_1 ∧ -b^{13, 65}_0 ∧ -p_845) -> (-b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ b^{13, 66}_0) c in CNF: c b^{13, 65}_2 ∨ -b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ p_845 ∨ -b^{13, 66}_2 c b^{13, 65}_2 ∨ -b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ p_845 ∨ -b^{13, 66}_1 c b^{13, 65}_2 ∨ -b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ p_845 ∨ b^{13, 66}_0 c in DIMACS: 12188 -12189 12190 845 -12191 0 12188 -12189 12190 845 -12192 0 12188 -12189 12190 845 12193 0 c 1-1 --> 0 c (-b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ b^{13, 65}_0 ∧ -p_845) -> (-b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ -b^{13, 66}_0) c in CNF: c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ p_845 ∨ -b^{13, 66}_2 c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ p_845 ∨ -b^{13, 66}_1 c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ p_845 ∨ -b^{13, 66}_0 c in DIMACS: 12188 12189 -12190 845 -12191 0 12188 12189 -12190 845 -12192 0 12188 12189 -12190 845 -12193 0 c 0-1 --> -1 c (-b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ -b^{13, 65}_0 ∧ -p_845) -> ( b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ b^{13, 66}_0) c in CNF: c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ p_845 ∨ b^{13, 66}_2 c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ p_845 ∨ -b^{13, 66}_1 c b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ p_845 ∨ b^{13, 66}_0 c in DIMACS: 12188 12189 12190 845 12191 0 12188 12189 12190 845 -12192 0 12188 12189 12190 845 12193 0 c -1-1 --> -2 c ( b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ b^{13, 65}_0 ∧ -p_845) -> ( b^{13, 66}_2 ∧ b^{13, 66}_1 ∧ -b^{13, 66}_0) c in CNF: c -b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ p_845 ∨ b^{13, 66}_2 c -b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ p_845 ∨ b^{13, 66}_1 c -b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ p_845 ∨ -b^{13, 66}_0 c in DIMACS: -12188 12189 -12190 845 12191 0 -12188 12189 -12190 845 12192 0 -12188 12189 -12190 845 -12193 0 c -2-1 --> break c ( b^{13, 65}_2 ∧ b^{13, 65}_1 ∧ -b^{13, 65}_0 ∧ -p_845) -> break c in CNF: c -b^{13, 65}_2 ∨ -b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ p_845 ∨ break c in DIMACS: -12188 -12189 12190 845 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 65}_2 ∧ -b^{13, 65}_1 ∧ -b^{13, 65}_0 ∧ true) c in CNF: c -b^{13, 65}_2 ∨ b^{13, 65}_1 ∨ b^{13, 65}_0 ∨ false c in DIMACS: -12188 12189 12190 0 c 3 does not represent an automaton state. c -(-b^{13, 65}_2 ∧ b^{13, 65}_1 ∧ b^{13, 65}_0 ∧ true) c in CNF: c b^{13, 65}_2 ∨ -b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ false c in DIMACS: 12188 -12189 -12190 0 c -3 does not represent an automaton state. c -( b^{13, 65}_2 ∧ b^{13, 65}_1 ∧ b^{13, 65}_0 ∧ true) c in CNF: c -b^{13, 65}_2 ∨ -b^{13, 65}_1 ∨ -b^{13, 65}_0 ∨ false c in DIMACS: -12188 -12189 -12190 0 c i = 66 c -2+1 --> -1 c ( b^{13, 66}_2 ∧ b^{13, 66}_1 ∧ -b^{13, 66}_0 ∧ p_858) -> ( b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ b^{13, 67}_0) c in CNF: c -b^{13, 66}_2 ∨ -b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ -p_858 ∨ b^{13, 67}_2 c -b^{13, 66}_2 ∨ -b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ -p_858 ∨ -b^{13, 67}_1 c -b^{13, 66}_2 ∨ -b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ -p_858 ∨ b^{13, 67}_0 c in DIMACS: -12191 -12192 12193 -858 12194 0 -12191 -12192 12193 -858 -12195 0 -12191 -12192 12193 -858 12196 0 c -1+1 --> 0 c ( b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ b^{13, 66}_0 ∧ p_858) -> (-b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ -b^{13, 67}_0) c in CNF: c -b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ -p_858 ∨ -b^{13, 67}_2 c -b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ -p_858 ∨ -b^{13, 67}_1 c -b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ -p_858 ∨ -b^{13, 67}_0 c in DIMACS: -12191 12192 -12193 -858 -12194 0 -12191 12192 -12193 -858 -12195 0 -12191 12192 -12193 -858 -12196 0 c 0+1 --> 1 c (-b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ -b^{13, 66}_0 ∧ p_858) -> (-b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ b^{13, 67}_0) c in CNF: c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ -p_858 ∨ -b^{13, 67}_2 c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ -p_858 ∨ -b^{13, 67}_1 c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ -p_858 ∨ b^{13, 67}_0 c in DIMACS: 12191 12192 12193 -858 -12194 0 12191 12192 12193 -858 -12195 0 12191 12192 12193 -858 12196 0 c 1+1 --> 2 c (-b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ b^{13, 66}_0 ∧ p_858) -> (-b^{13, 67}_2 ∧ b^{13, 67}_1 ∧ -b^{13, 67}_0) c in CNF: c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ -p_858 ∨ -b^{13, 67}_2 c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ -p_858 ∨ b^{13, 67}_1 c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ -p_858 ∨ -b^{13, 67}_0 c in DIMACS: 12191 12192 -12193 -858 -12194 0 12191 12192 -12193 -858 12195 0 12191 12192 -12193 -858 -12196 0 c 2+1 --> break c (-b^{13, 66}_2 ∧ b^{13, 66}_1 ∧ -b^{13, 66}_0 ∧ p_858) -> break c in CNF: c b^{13, 66}_2 ∨ -b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ -p_858 ∨ break c in DIMACS: 12191 -12192 12193 -858 1162 0 c 2-1 --> 1 c (-b^{13, 66}_2 ∧ b^{13, 66}_1 ∧ -b^{13, 66}_0 ∧ -p_858) -> (-b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ b^{13, 67}_0) c in CNF: c b^{13, 66}_2 ∨ -b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ p_858 ∨ -b^{13, 67}_2 c b^{13, 66}_2 ∨ -b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ p_858 ∨ -b^{13, 67}_1 c b^{13, 66}_2 ∨ -b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ p_858 ∨ b^{13, 67}_0 c in DIMACS: 12191 -12192 12193 858 -12194 0 12191 -12192 12193 858 -12195 0 12191 -12192 12193 858 12196 0 c 1-1 --> 0 c (-b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ b^{13, 66}_0 ∧ -p_858) -> (-b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ -b^{13, 67}_0) c in CNF: c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ p_858 ∨ -b^{13, 67}_2 c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ p_858 ∨ -b^{13, 67}_1 c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ p_858 ∨ -b^{13, 67}_0 c in DIMACS: 12191 12192 -12193 858 -12194 0 12191 12192 -12193 858 -12195 0 12191 12192 -12193 858 -12196 0 c 0-1 --> -1 c (-b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ -b^{13, 66}_0 ∧ -p_858) -> ( b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ b^{13, 67}_0) c in CNF: c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ p_858 ∨ b^{13, 67}_2 c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ p_858 ∨ -b^{13, 67}_1 c b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ p_858 ∨ b^{13, 67}_0 c in DIMACS: 12191 12192 12193 858 12194 0 12191 12192 12193 858 -12195 0 12191 12192 12193 858 12196 0 c -1-1 --> -2 c ( b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ b^{13, 66}_0 ∧ -p_858) -> ( b^{13, 67}_2 ∧ b^{13, 67}_1 ∧ -b^{13, 67}_0) c in CNF: c -b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ p_858 ∨ b^{13, 67}_2 c -b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ p_858 ∨ b^{13, 67}_1 c -b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ p_858 ∨ -b^{13, 67}_0 c in DIMACS: -12191 12192 -12193 858 12194 0 -12191 12192 -12193 858 12195 0 -12191 12192 -12193 858 -12196 0 c -2-1 --> break c ( b^{13, 66}_2 ∧ b^{13, 66}_1 ∧ -b^{13, 66}_0 ∧ -p_858) -> break c in CNF: c -b^{13, 66}_2 ∨ -b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ p_858 ∨ break c in DIMACS: -12191 -12192 12193 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 66}_2 ∧ -b^{13, 66}_1 ∧ -b^{13, 66}_0 ∧ true) c in CNF: c -b^{13, 66}_2 ∨ b^{13, 66}_1 ∨ b^{13, 66}_0 ∨ false c in DIMACS: -12191 12192 12193 0 c 3 does not represent an automaton state. c -(-b^{13, 66}_2 ∧ b^{13, 66}_1 ∧ b^{13, 66}_0 ∧ true) c in CNF: c b^{13, 66}_2 ∨ -b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ false c in DIMACS: 12191 -12192 -12193 0 c -3 does not represent an automaton state. c -( b^{13, 66}_2 ∧ b^{13, 66}_1 ∧ b^{13, 66}_0 ∧ true) c in CNF: c -b^{13, 66}_2 ∨ -b^{13, 66}_1 ∨ -b^{13, 66}_0 ∨ false c in DIMACS: -12191 -12192 -12193 0 c i = 67 c -2+1 --> -1 c ( b^{13, 67}_2 ∧ b^{13, 67}_1 ∧ -b^{13, 67}_0 ∧ p_871) -> ( b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ b^{13, 68}_0) c in CNF: c -b^{13, 67}_2 ∨ -b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ -p_871 ∨ b^{13, 68}_2 c -b^{13, 67}_2 ∨ -b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ -p_871 ∨ -b^{13, 68}_1 c -b^{13, 67}_2 ∨ -b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ -p_871 ∨ b^{13, 68}_0 c in DIMACS: -12194 -12195 12196 -871 12197 0 -12194 -12195 12196 -871 -12198 0 -12194 -12195 12196 -871 12199 0 c -1+1 --> 0 c ( b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ b^{13, 67}_0 ∧ p_871) -> (-b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ -b^{13, 68}_0) c in CNF: c -b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ -p_871 ∨ -b^{13, 68}_2 c -b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ -p_871 ∨ -b^{13, 68}_1 c -b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ -p_871 ∨ -b^{13, 68}_0 c in DIMACS: -12194 12195 -12196 -871 -12197 0 -12194 12195 -12196 -871 -12198 0 -12194 12195 -12196 -871 -12199 0 c 0+1 --> 1 c (-b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ -b^{13, 67}_0 ∧ p_871) -> (-b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ b^{13, 68}_0) c in CNF: c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ -p_871 ∨ -b^{13, 68}_2 c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ -p_871 ∨ -b^{13, 68}_1 c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ -p_871 ∨ b^{13, 68}_0 c in DIMACS: 12194 12195 12196 -871 -12197 0 12194 12195 12196 -871 -12198 0 12194 12195 12196 -871 12199 0 c 1+1 --> 2 c (-b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ b^{13, 67}_0 ∧ p_871) -> (-b^{13, 68}_2 ∧ b^{13, 68}_1 ∧ -b^{13, 68}_0) c in CNF: c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ -p_871 ∨ -b^{13, 68}_2 c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ -p_871 ∨ b^{13, 68}_1 c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ -p_871 ∨ -b^{13, 68}_0 c in DIMACS: 12194 12195 -12196 -871 -12197 0 12194 12195 -12196 -871 12198 0 12194 12195 -12196 -871 -12199 0 c 2+1 --> break c (-b^{13, 67}_2 ∧ b^{13, 67}_1 ∧ -b^{13, 67}_0 ∧ p_871) -> break c in CNF: c b^{13, 67}_2 ∨ -b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ -p_871 ∨ break c in DIMACS: 12194 -12195 12196 -871 1162 0 c 2-1 --> 1 c (-b^{13, 67}_2 ∧ b^{13, 67}_1 ∧ -b^{13, 67}_0 ∧ -p_871) -> (-b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ b^{13, 68}_0) c in CNF: c b^{13, 67}_2 ∨ -b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ p_871 ∨ -b^{13, 68}_2 c b^{13, 67}_2 ∨ -b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ p_871 ∨ -b^{13, 68}_1 c b^{13, 67}_2 ∨ -b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ p_871 ∨ b^{13, 68}_0 c in DIMACS: 12194 -12195 12196 871 -12197 0 12194 -12195 12196 871 -12198 0 12194 -12195 12196 871 12199 0 c 1-1 --> 0 c (-b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ b^{13, 67}_0 ∧ -p_871) -> (-b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ -b^{13, 68}_0) c in CNF: c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ p_871 ∨ -b^{13, 68}_2 c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ p_871 ∨ -b^{13, 68}_1 c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ p_871 ∨ -b^{13, 68}_0 c in DIMACS: 12194 12195 -12196 871 -12197 0 12194 12195 -12196 871 -12198 0 12194 12195 -12196 871 -12199 0 c 0-1 --> -1 c (-b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ -b^{13, 67}_0 ∧ -p_871) -> ( b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ b^{13, 68}_0) c in CNF: c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ p_871 ∨ b^{13, 68}_2 c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ p_871 ∨ -b^{13, 68}_1 c b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ p_871 ∨ b^{13, 68}_0 c in DIMACS: 12194 12195 12196 871 12197 0 12194 12195 12196 871 -12198 0 12194 12195 12196 871 12199 0 c -1-1 --> -2 c ( b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ b^{13, 67}_0 ∧ -p_871) -> ( b^{13, 68}_2 ∧ b^{13, 68}_1 ∧ -b^{13, 68}_0) c in CNF: c -b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ p_871 ∨ b^{13, 68}_2 c -b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ p_871 ∨ b^{13, 68}_1 c -b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ p_871 ∨ -b^{13, 68}_0 c in DIMACS: -12194 12195 -12196 871 12197 0 -12194 12195 -12196 871 12198 0 -12194 12195 -12196 871 -12199 0 c -2-1 --> break c ( b^{13, 67}_2 ∧ b^{13, 67}_1 ∧ -b^{13, 67}_0 ∧ -p_871) -> break c in CNF: c -b^{13, 67}_2 ∨ -b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ p_871 ∨ break c in DIMACS: -12194 -12195 12196 871 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 67}_2 ∧ -b^{13, 67}_1 ∧ -b^{13, 67}_0 ∧ true) c in CNF: c -b^{13, 67}_2 ∨ b^{13, 67}_1 ∨ b^{13, 67}_0 ∨ false c in DIMACS: -12194 12195 12196 0 c 3 does not represent an automaton state. c -(-b^{13, 67}_2 ∧ b^{13, 67}_1 ∧ b^{13, 67}_0 ∧ true) c in CNF: c b^{13, 67}_2 ∨ -b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ false c in DIMACS: 12194 -12195 -12196 0 c -3 does not represent an automaton state. c -( b^{13, 67}_2 ∧ b^{13, 67}_1 ∧ b^{13, 67}_0 ∧ true) c in CNF: c -b^{13, 67}_2 ∨ -b^{13, 67}_1 ∨ -b^{13, 67}_0 ∨ false c in DIMACS: -12194 -12195 -12196 0 c i = 68 c -2+1 --> -1 c ( b^{13, 68}_2 ∧ b^{13, 68}_1 ∧ -b^{13, 68}_0 ∧ p_884) -> ( b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ b^{13, 69}_0) c in CNF: c -b^{13, 68}_2 ∨ -b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ -p_884 ∨ b^{13, 69}_2 c -b^{13, 68}_2 ∨ -b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ -p_884 ∨ -b^{13, 69}_1 c -b^{13, 68}_2 ∨ -b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ -p_884 ∨ b^{13, 69}_0 c in DIMACS: -12197 -12198 12199 -884 12200 0 -12197 -12198 12199 -884 -12201 0 -12197 -12198 12199 -884 12202 0 c -1+1 --> 0 c ( b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ b^{13, 68}_0 ∧ p_884) -> (-b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ -b^{13, 69}_0) c in CNF: c -b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ -p_884 ∨ -b^{13, 69}_2 c -b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ -p_884 ∨ -b^{13, 69}_1 c -b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ -p_884 ∨ -b^{13, 69}_0 c in DIMACS: -12197 12198 -12199 -884 -12200 0 -12197 12198 -12199 -884 -12201 0 -12197 12198 -12199 -884 -12202 0 c 0+1 --> 1 c (-b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ -b^{13, 68}_0 ∧ p_884) -> (-b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ b^{13, 69}_0) c in CNF: c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ -p_884 ∨ -b^{13, 69}_2 c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ -p_884 ∨ -b^{13, 69}_1 c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ -p_884 ∨ b^{13, 69}_0 c in DIMACS: 12197 12198 12199 -884 -12200 0 12197 12198 12199 -884 -12201 0 12197 12198 12199 -884 12202 0 c 1+1 --> 2 c (-b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ b^{13, 68}_0 ∧ p_884) -> (-b^{13, 69}_2 ∧ b^{13, 69}_1 ∧ -b^{13, 69}_0) c in CNF: c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ -p_884 ∨ -b^{13, 69}_2 c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ -p_884 ∨ b^{13, 69}_1 c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ -p_884 ∨ -b^{13, 69}_0 c in DIMACS: 12197 12198 -12199 -884 -12200 0 12197 12198 -12199 -884 12201 0 12197 12198 -12199 -884 -12202 0 c 2+1 --> break c (-b^{13, 68}_2 ∧ b^{13, 68}_1 ∧ -b^{13, 68}_0 ∧ p_884) -> break c in CNF: c b^{13, 68}_2 ∨ -b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ -p_884 ∨ break c in DIMACS: 12197 -12198 12199 -884 1162 0 c 2-1 --> 1 c (-b^{13, 68}_2 ∧ b^{13, 68}_1 ∧ -b^{13, 68}_0 ∧ -p_884) -> (-b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ b^{13, 69}_0) c in CNF: c b^{13, 68}_2 ∨ -b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ p_884 ∨ -b^{13, 69}_2 c b^{13, 68}_2 ∨ -b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ p_884 ∨ -b^{13, 69}_1 c b^{13, 68}_2 ∨ -b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ p_884 ∨ b^{13, 69}_0 c in DIMACS: 12197 -12198 12199 884 -12200 0 12197 -12198 12199 884 -12201 0 12197 -12198 12199 884 12202 0 c 1-1 --> 0 c (-b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ b^{13, 68}_0 ∧ -p_884) -> (-b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ -b^{13, 69}_0) c in CNF: c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ p_884 ∨ -b^{13, 69}_2 c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ p_884 ∨ -b^{13, 69}_1 c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ p_884 ∨ -b^{13, 69}_0 c in DIMACS: 12197 12198 -12199 884 -12200 0 12197 12198 -12199 884 -12201 0 12197 12198 -12199 884 -12202 0 c 0-1 --> -1 c (-b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ -b^{13, 68}_0 ∧ -p_884) -> ( b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ b^{13, 69}_0) c in CNF: c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ p_884 ∨ b^{13, 69}_2 c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ p_884 ∨ -b^{13, 69}_1 c b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ p_884 ∨ b^{13, 69}_0 c in DIMACS: 12197 12198 12199 884 12200 0 12197 12198 12199 884 -12201 0 12197 12198 12199 884 12202 0 c -1-1 --> -2 c ( b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ b^{13, 68}_0 ∧ -p_884) -> ( b^{13, 69}_2 ∧ b^{13, 69}_1 ∧ -b^{13, 69}_0) c in CNF: c -b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ p_884 ∨ b^{13, 69}_2 c -b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ p_884 ∨ b^{13, 69}_1 c -b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ p_884 ∨ -b^{13, 69}_0 c in DIMACS: -12197 12198 -12199 884 12200 0 -12197 12198 -12199 884 12201 0 -12197 12198 -12199 884 -12202 0 c -2-1 --> break c ( b^{13, 68}_2 ∧ b^{13, 68}_1 ∧ -b^{13, 68}_0 ∧ -p_884) -> break c in CNF: c -b^{13, 68}_2 ∨ -b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ p_884 ∨ break c in DIMACS: -12197 -12198 12199 884 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 68}_2 ∧ -b^{13, 68}_1 ∧ -b^{13, 68}_0 ∧ true) c in CNF: c -b^{13, 68}_2 ∨ b^{13, 68}_1 ∨ b^{13, 68}_0 ∨ false c in DIMACS: -12197 12198 12199 0 c 3 does not represent an automaton state. c -(-b^{13, 68}_2 ∧ b^{13, 68}_1 ∧ b^{13, 68}_0 ∧ true) c in CNF: c b^{13, 68}_2 ∨ -b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ false c in DIMACS: 12197 -12198 -12199 0 c -3 does not represent an automaton state. c -( b^{13, 68}_2 ∧ b^{13, 68}_1 ∧ b^{13, 68}_0 ∧ true) c in CNF: c -b^{13, 68}_2 ∨ -b^{13, 68}_1 ∨ -b^{13, 68}_0 ∨ false c in DIMACS: -12197 -12198 -12199 0 c i = 69 c -2+1 --> -1 c ( b^{13, 69}_2 ∧ b^{13, 69}_1 ∧ -b^{13, 69}_0 ∧ p_897) -> ( b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ b^{13, 70}_0) c in CNF: c -b^{13, 69}_2 ∨ -b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ -p_897 ∨ b^{13, 70}_2 c -b^{13, 69}_2 ∨ -b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ -p_897 ∨ -b^{13, 70}_1 c -b^{13, 69}_2 ∨ -b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ -p_897 ∨ b^{13, 70}_0 c in DIMACS: -12200 -12201 12202 -897 12203 0 -12200 -12201 12202 -897 -12204 0 -12200 -12201 12202 -897 12205 0 c -1+1 --> 0 c ( b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ b^{13, 69}_0 ∧ p_897) -> (-b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ -b^{13, 70}_0) c in CNF: c -b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ -p_897 ∨ -b^{13, 70}_2 c -b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ -p_897 ∨ -b^{13, 70}_1 c -b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ -p_897 ∨ -b^{13, 70}_0 c in DIMACS: -12200 12201 -12202 -897 -12203 0 -12200 12201 -12202 -897 -12204 0 -12200 12201 -12202 -897 -12205 0 c 0+1 --> 1 c (-b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ -b^{13, 69}_0 ∧ p_897) -> (-b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ b^{13, 70}_0) c in CNF: c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ -p_897 ∨ -b^{13, 70}_2 c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ -p_897 ∨ -b^{13, 70}_1 c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ -p_897 ∨ b^{13, 70}_0 c in DIMACS: 12200 12201 12202 -897 -12203 0 12200 12201 12202 -897 -12204 0 12200 12201 12202 -897 12205 0 c 1+1 --> 2 c (-b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ b^{13, 69}_0 ∧ p_897) -> (-b^{13, 70}_2 ∧ b^{13, 70}_1 ∧ -b^{13, 70}_0) c in CNF: c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ -p_897 ∨ -b^{13, 70}_2 c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ -p_897 ∨ b^{13, 70}_1 c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ -p_897 ∨ -b^{13, 70}_0 c in DIMACS: 12200 12201 -12202 -897 -12203 0 12200 12201 -12202 -897 12204 0 12200 12201 -12202 -897 -12205 0 c 2+1 --> break c (-b^{13, 69}_2 ∧ b^{13, 69}_1 ∧ -b^{13, 69}_0 ∧ p_897) -> break c in CNF: c b^{13, 69}_2 ∨ -b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ -p_897 ∨ break c in DIMACS: 12200 -12201 12202 -897 1162 0 c 2-1 --> 1 c (-b^{13, 69}_2 ∧ b^{13, 69}_1 ∧ -b^{13, 69}_0 ∧ -p_897) -> (-b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ b^{13, 70}_0) c in CNF: c b^{13, 69}_2 ∨ -b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ p_897 ∨ -b^{13, 70}_2 c b^{13, 69}_2 ∨ -b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ p_897 ∨ -b^{13, 70}_1 c b^{13, 69}_2 ∨ -b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ p_897 ∨ b^{13, 70}_0 c in DIMACS: 12200 -12201 12202 897 -12203 0 12200 -12201 12202 897 -12204 0 12200 -12201 12202 897 12205 0 c 1-1 --> 0 c (-b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ b^{13, 69}_0 ∧ -p_897) -> (-b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ -b^{13, 70}_0) c in CNF: c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ p_897 ∨ -b^{13, 70}_2 c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ p_897 ∨ -b^{13, 70}_1 c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ p_897 ∨ -b^{13, 70}_0 c in DIMACS: 12200 12201 -12202 897 -12203 0 12200 12201 -12202 897 -12204 0 12200 12201 -12202 897 -12205 0 c 0-1 --> -1 c (-b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ -b^{13, 69}_0 ∧ -p_897) -> ( b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ b^{13, 70}_0) c in CNF: c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ p_897 ∨ b^{13, 70}_2 c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ p_897 ∨ -b^{13, 70}_1 c b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ p_897 ∨ b^{13, 70}_0 c in DIMACS: 12200 12201 12202 897 12203 0 12200 12201 12202 897 -12204 0 12200 12201 12202 897 12205 0 c -1-1 --> -2 c ( b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ b^{13, 69}_0 ∧ -p_897) -> ( b^{13, 70}_2 ∧ b^{13, 70}_1 ∧ -b^{13, 70}_0) c in CNF: c -b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ p_897 ∨ b^{13, 70}_2 c -b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ p_897 ∨ b^{13, 70}_1 c -b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ p_897 ∨ -b^{13, 70}_0 c in DIMACS: -12200 12201 -12202 897 12203 0 -12200 12201 -12202 897 12204 0 -12200 12201 -12202 897 -12205 0 c -2-1 --> break c ( b^{13, 69}_2 ∧ b^{13, 69}_1 ∧ -b^{13, 69}_0 ∧ -p_897) -> break c in CNF: c -b^{13, 69}_2 ∨ -b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ p_897 ∨ break c in DIMACS: -12200 -12201 12202 897 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 69}_2 ∧ -b^{13, 69}_1 ∧ -b^{13, 69}_0 ∧ true) c in CNF: c -b^{13, 69}_2 ∨ b^{13, 69}_1 ∨ b^{13, 69}_0 ∨ false c in DIMACS: -12200 12201 12202 0 c 3 does not represent an automaton state. c -(-b^{13, 69}_2 ∧ b^{13, 69}_1 ∧ b^{13, 69}_0 ∧ true) c in CNF: c b^{13, 69}_2 ∨ -b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ false c in DIMACS: 12200 -12201 -12202 0 c -3 does not represent an automaton state. c -( b^{13, 69}_2 ∧ b^{13, 69}_1 ∧ b^{13, 69}_0 ∧ true) c in CNF: c -b^{13, 69}_2 ∨ -b^{13, 69}_1 ∨ -b^{13, 69}_0 ∨ false c in DIMACS: -12200 -12201 -12202 0 c i = 70 c -2+1 --> -1 c ( b^{13, 70}_2 ∧ b^{13, 70}_1 ∧ -b^{13, 70}_0 ∧ p_910) -> ( b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ b^{13, 71}_0) c in CNF: c -b^{13, 70}_2 ∨ -b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ -p_910 ∨ b^{13, 71}_2 c -b^{13, 70}_2 ∨ -b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ -p_910 ∨ -b^{13, 71}_1 c -b^{13, 70}_2 ∨ -b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ -p_910 ∨ b^{13, 71}_0 c in DIMACS: -12203 -12204 12205 -910 12206 0 -12203 -12204 12205 -910 -12207 0 -12203 -12204 12205 -910 12208 0 c -1+1 --> 0 c ( b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ b^{13, 70}_0 ∧ p_910) -> (-b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ -b^{13, 71}_0) c in CNF: c -b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ -p_910 ∨ -b^{13, 71}_2 c -b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ -p_910 ∨ -b^{13, 71}_1 c -b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ -p_910 ∨ -b^{13, 71}_0 c in DIMACS: -12203 12204 -12205 -910 -12206 0 -12203 12204 -12205 -910 -12207 0 -12203 12204 -12205 -910 -12208 0 c 0+1 --> 1 c (-b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ -b^{13, 70}_0 ∧ p_910) -> (-b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ b^{13, 71}_0) c in CNF: c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ -p_910 ∨ -b^{13, 71}_2 c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ -p_910 ∨ -b^{13, 71}_1 c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ -p_910 ∨ b^{13, 71}_0 c in DIMACS: 12203 12204 12205 -910 -12206 0 12203 12204 12205 -910 -12207 0 12203 12204 12205 -910 12208 0 c 1+1 --> 2 c (-b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ b^{13, 70}_0 ∧ p_910) -> (-b^{13, 71}_2 ∧ b^{13, 71}_1 ∧ -b^{13, 71}_0) c in CNF: c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ -p_910 ∨ -b^{13, 71}_2 c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ -p_910 ∨ b^{13, 71}_1 c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ -p_910 ∨ -b^{13, 71}_0 c in DIMACS: 12203 12204 -12205 -910 -12206 0 12203 12204 -12205 -910 12207 0 12203 12204 -12205 -910 -12208 0 c 2+1 --> break c (-b^{13, 70}_2 ∧ b^{13, 70}_1 ∧ -b^{13, 70}_0 ∧ p_910) -> break c in CNF: c b^{13, 70}_2 ∨ -b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ -p_910 ∨ break c in DIMACS: 12203 -12204 12205 -910 1162 0 c 2-1 --> 1 c (-b^{13, 70}_2 ∧ b^{13, 70}_1 ∧ -b^{13, 70}_0 ∧ -p_910) -> (-b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ b^{13, 71}_0) c in CNF: c b^{13, 70}_2 ∨ -b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ p_910 ∨ -b^{13, 71}_2 c b^{13, 70}_2 ∨ -b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ p_910 ∨ -b^{13, 71}_1 c b^{13, 70}_2 ∨ -b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ p_910 ∨ b^{13, 71}_0 c in DIMACS: 12203 -12204 12205 910 -12206 0 12203 -12204 12205 910 -12207 0 12203 -12204 12205 910 12208 0 c 1-1 --> 0 c (-b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ b^{13, 70}_0 ∧ -p_910) -> (-b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ -b^{13, 71}_0) c in CNF: c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ p_910 ∨ -b^{13, 71}_2 c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ p_910 ∨ -b^{13, 71}_1 c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ p_910 ∨ -b^{13, 71}_0 c in DIMACS: 12203 12204 -12205 910 -12206 0 12203 12204 -12205 910 -12207 0 12203 12204 -12205 910 -12208 0 c 0-1 --> -1 c (-b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ -b^{13, 70}_0 ∧ -p_910) -> ( b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ b^{13, 71}_0) c in CNF: c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ p_910 ∨ b^{13, 71}_2 c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ p_910 ∨ -b^{13, 71}_1 c b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ p_910 ∨ b^{13, 71}_0 c in DIMACS: 12203 12204 12205 910 12206 0 12203 12204 12205 910 -12207 0 12203 12204 12205 910 12208 0 c -1-1 --> -2 c ( b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ b^{13, 70}_0 ∧ -p_910) -> ( b^{13, 71}_2 ∧ b^{13, 71}_1 ∧ -b^{13, 71}_0) c in CNF: c -b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ p_910 ∨ b^{13, 71}_2 c -b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ p_910 ∨ b^{13, 71}_1 c -b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ p_910 ∨ -b^{13, 71}_0 c in DIMACS: -12203 12204 -12205 910 12206 0 -12203 12204 -12205 910 12207 0 -12203 12204 -12205 910 -12208 0 c -2-1 --> break c ( b^{13, 70}_2 ∧ b^{13, 70}_1 ∧ -b^{13, 70}_0 ∧ -p_910) -> break c in CNF: c -b^{13, 70}_2 ∨ -b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ p_910 ∨ break c in DIMACS: -12203 -12204 12205 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 70}_2 ∧ -b^{13, 70}_1 ∧ -b^{13, 70}_0 ∧ true) c in CNF: c -b^{13, 70}_2 ∨ b^{13, 70}_1 ∨ b^{13, 70}_0 ∨ false c in DIMACS: -12203 12204 12205 0 c 3 does not represent an automaton state. c -(-b^{13, 70}_2 ∧ b^{13, 70}_1 ∧ b^{13, 70}_0 ∧ true) c in CNF: c b^{13, 70}_2 ∨ -b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ false c in DIMACS: 12203 -12204 -12205 0 c -3 does not represent an automaton state. c -( b^{13, 70}_2 ∧ b^{13, 70}_1 ∧ b^{13, 70}_0 ∧ true) c in CNF: c -b^{13, 70}_2 ∨ -b^{13, 70}_1 ∨ -b^{13, 70}_0 ∨ false c in DIMACS: -12203 -12204 -12205 0 c i = 71 c -2+1 --> -1 c ( b^{13, 71}_2 ∧ b^{13, 71}_1 ∧ -b^{13, 71}_0 ∧ p_923) -> ( b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ b^{13, 72}_0) c in CNF: c -b^{13, 71}_2 ∨ -b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ -p_923 ∨ b^{13, 72}_2 c -b^{13, 71}_2 ∨ -b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ -p_923 ∨ -b^{13, 72}_1 c -b^{13, 71}_2 ∨ -b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ -p_923 ∨ b^{13, 72}_0 c in DIMACS: -12206 -12207 12208 -923 12209 0 -12206 -12207 12208 -923 -12210 0 -12206 -12207 12208 -923 12211 0 c -1+1 --> 0 c ( b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ b^{13, 71}_0 ∧ p_923) -> (-b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ -b^{13, 72}_0) c in CNF: c -b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ -p_923 ∨ -b^{13, 72}_2 c -b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ -p_923 ∨ -b^{13, 72}_1 c -b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ -p_923 ∨ -b^{13, 72}_0 c in DIMACS: -12206 12207 -12208 -923 -12209 0 -12206 12207 -12208 -923 -12210 0 -12206 12207 -12208 -923 -12211 0 c 0+1 --> 1 c (-b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ -b^{13, 71}_0 ∧ p_923) -> (-b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ b^{13, 72}_0) c in CNF: c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ -p_923 ∨ -b^{13, 72}_2 c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ -p_923 ∨ -b^{13, 72}_1 c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ -p_923 ∨ b^{13, 72}_0 c in DIMACS: 12206 12207 12208 -923 -12209 0 12206 12207 12208 -923 -12210 0 12206 12207 12208 -923 12211 0 c 1+1 --> 2 c (-b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ b^{13, 71}_0 ∧ p_923) -> (-b^{13, 72}_2 ∧ b^{13, 72}_1 ∧ -b^{13, 72}_0) c in CNF: c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ -p_923 ∨ -b^{13, 72}_2 c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ -p_923 ∨ b^{13, 72}_1 c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ -p_923 ∨ -b^{13, 72}_0 c in DIMACS: 12206 12207 -12208 -923 -12209 0 12206 12207 -12208 -923 12210 0 12206 12207 -12208 -923 -12211 0 c 2+1 --> break c (-b^{13, 71}_2 ∧ b^{13, 71}_1 ∧ -b^{13, 71}_0 ∧ p_923) -> break c in CNF: c b^{13, 71}_2 ∨ -b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ -p_923 ∨ break c in DIMACS: 12206 -12207 12208 -923 1162 0 c 2-1 --> 1 c (-b^{13, 71}_2 ∧ b^{13, 71}_1 ∧ -b^{13, 71}_0 ∧ -p_923) -> (-b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ b^{13, 72}_0) c in CNF: c b^{13, 71}_2 ∨ -b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ p_923 ∨ -b^{13, 72}_2 c b^{13, 71}_2 ∨ -b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ p_923 ∨ -b^{13, 72}_1 c b^{13, 71}_2 ∨ -b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ p_923 ∨ b^{13, 72}_0 c in DIMACS: 12206 -12207 12208 923 -12209 0 12206 -12207 12208 923 -12210 0 12206 -12207 12208 923 12211 0 c 1-1 --> 0 c (-b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ b^{13, 71}_0 ∧ -p_923) -> (-b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ -b^{13, 72}_0) c in CNF: c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ p_923 ∨ -b^{13, 72}_2 c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ p_923 ∨ -b^{13, 72}_1 c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ p_923 ∨ -b^{13, 72}_0 c in DIMACS: 12206 12207 -12208 923 -12209 0 12206 12207 -12208 923 -12210 0 12206 12207 -12208 923 -12211 0 c 0-1 --> -1 c (-b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ -b^{13, 71}_0 ∧ -p_923) -> ( b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ b^{13, 72}_0) c in CNF: c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ p_923 ∨ b^{13, 72}_2 c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ p_923 ∨ -b^{13, 72}_1 c b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ p_923 ∨ b^{13, 72}_0 c in DIMACS: 12206 12207 12208 923 12209 0 12206 12207 12208 923 -12210 0 12206 12207 12208 923 12211 0 c -1-1 --> -2 c ( b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ b^{13, 71}_0 ∧ -p_923) -> ( b^{13, 72}_2 ∧ b^{13, 72}_1 ∧ -b^{13, 72}_0) c in CNF: c -b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ p_923 ∨ b^{13, 72}_2 c -b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ p_923 ∨ b^{13, 72}_1 c -b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ p_923 ∨ -b^{13, 72}_0 c in DIMACS: -12206 12207 -12208 923 12209 0 -12206 12207 -12208 923 12210 0 -12206 12207 -12208 923 -12211 0 c -2-1 --> break c ( b^{13, 71}_2 ∧ b^{13, 71}_1 ∧ -b^{13, 71}_0 ∧ -p_923) -> break c in CNF: c -b^{13, 71}_2 ∨ -b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ p_923 ∨ break c in DIMACS: -12206 -12207 12208 923 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 71}_2 ∧ -b^{13, 71}_1 ∧ -b^{13, 71}_0 ∧ true) c in CNF: c -b^{13, 71}_2 ∨ b^{13, 71}_1 ∨ b^{13, 71}_0 ∨ false c in DIMACS: -12206 12207 12208 0 c 3 does not represent an automaton state. c -(-b^{13, 71}_2 ∧ b^{13, 71}_1 ∧ b^{13, 71}_0 ∧ true) c in CNF: c b^{13, 71}_2 ∨ -b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ false c in DIMACS: 12206 -12207 -12208 0 c -3 does not represent an automaton state. c -( b^{13, 71}_2 ∧ b^{13, 71}_1 ∧ b^{13, 71}_0 ∧ true) c in CNF: c -b^{13, 71}_2 ∨ -b^{13, 71}_1 ∨ -b^{13, 71}_0 ∨ false c in DIMACS: -12206 -12207 -12208 0 c i = 72 c -2+1 --> -1 c ( b^{13, 72}_2 ∧ b^{13, 72}_1 ∧ -b^{13, 72}_0 ∧ p_936) -> ( b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ b^{13, 73}_0) c in CNF: c -b^{13, 72}_2 ∨ -b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ -p_936 ∨ b^{13, 73}_2 c -b^{13, 72}_2 ∨ -b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ -p_936 ∨ -b^{13, 73}_1 c -b^{13, 72}_2 ∨ -b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ -p_936 ∨ b^{13, 73}_0 c in DIMACS: -12209 -12210 12211 -936 12212 0 -12209 -12210 12211 -936 -12213 0 -12209 -12210 12211 -936 12214 0 c -1+1 --> 0 c ( b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ b^{13, 72}_0 ∧ p_936) -> (-b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ -b^{13, 73}_0) c in CNF: c -b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ -p_936 ∨ -b^{13, 73}_2 c -b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ -p_936 ∨ -b^{13, 73}_1 c -b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ -p_936 ∨ -b^{13, 73}_0 c in DIMACS: -12209 12210 -12211 -936 -12212 0 -12209 12210 -12211 -936 -12213 0 -12209 12210 -12211 -936 -12214 0 c 0+1 --> 1 c (-b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ -b^{13, 72}_0 ∧ p_936) -> (-b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ b^{13, 73}_0) c in CNF: c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ -p_936 ∨ -b^{13, 73}_2 c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ -p_936 ∨ -b^{13, 73}_1 c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ -p_936 ∨ b^{13, 73}_0 c in DIMACS: 12209 12210 12211 -936 -12212 0 12209 12210 12211 -936 -12213 0 12209 12210 12211 -936 12214 0 c 1+1 --> 2 c (-b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ b^{13, 72}_0 ∧ p_936) -> (-b^{13, 73}_2 ∧ b^{13, 73}_1 ∧ -b^{13, 73}_0) c in CNF: c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ -p_936 ∨ -b^{13, 73}_2 c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ -p_936 ∨ b^{13, 73}_1 c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ -p_936 ∨ -b^{13, 73}_0 c in DIMACS: 12209 12210 -12211 -936 -12212 0 12209 12210 -12211 -936 12213 0 12209 12210 -12211 -936 -12214 0 c 2+1 --> break c (-b^{13, 72}_2 ∧ b^{13, 72}_1 ∧ -b^{13, 72}_0 ∧ p_936) -> break c in CNF: c b^{13, 72}_2 ∨ -b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ -p_936 ∨ break c in DIMACS: 12209 -12210 12211 -936 1162 0 c 2-1 --> 1 c (-b^{13, 72}_2 ∧ b^{13, 72}_1 ∧ -b^{13, 72}_0 ∧ -p_936) -> (-b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ b^{13, 73}_0) c in CNF: c b^{13, 72}_2 ∨ -b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ p_936 ∨ -b^{13, 73}_2 c b^{13, 72}_2 ∨ -b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ p_936 ∨ -b^{13, 73}_1 c b^{13, 72}_2 ∨ -b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ p_936 ∨ b^{13, 73}_0 c in DIMACS: 12209 -12210 12211 936 -12212 0 12209 -12210 12211 936 -12213 0 12209 -12210 12211 936 12214 0 c 1-1 --> 0 c (-b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ b^{13, 72}_0 ∧ -p_936) -> (-b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ -b^{13, 73}_0) c in CNF: c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ p_936 ∨ -b^{13, 73}_2 c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ p_936 ∨ -b^{13, 73}_1 c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ p_936 ∨ -b^{13, 73}_0 c in DIMACS: 12209 12210 -12211 936 -12212 0 12209 12210 -12211 936 -12213 0 12209 12210 -12211 936 -12214 0 c 0-1 --> -1 c (-b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ -b^{13, 72}_0 ∧ -p_936) -> ( b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ b^{13, 73}_0) c in CNF: c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ p_936 ∨ b^{13, 73}_2 c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ p_936 ∨ -b^{13, 73}_1 c b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ p_936 ∨ b^{13, 73}_0 c in DIMACS: 12209 12210 12211 936 12212 0 12209 12210 12211 936 -12213 0 12209 12210 12211 936 12214 0 c -1-1 --> -2 c ( b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ b^{13, 72}_0 ∧ -p_936) -> ( b^{13, 73}_2 ∧ b^{13, 73}_1 ∧ -b^{13, 73}_0) c in CNF: c -b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ p_936 ∨ b^{13, 73}_2 c -b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ p_936 ∨ b^{13, 73}_1 c -b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ p_936 ∨ -b^{13, 73}_0 c in DIMACS: -12209 12210 -12211 936 12212 0 -12209 12210 -12211 936 12213 0 -12209 12210 -12211 936 -12214 0 c -2-1 --> break c ( b^{13, 72}_2 ∧ b^{13, 72}_1 ∧ -b^{13, 72}_0 ∧ -p_936) -> break c in CNF: c -b^{13, 72}_2 ∨ -b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ p_936 ∨ break c in DIMACS: -12209 -12210 12211 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 72}_2 ∧ -b^{13, 72}_1 ∧ -b^{13, 72}_0 ∧ true) c in CNF: c -b^{13, 72}_2 ∨ b^{13, 72}_1 ∨ b^{13, 72}_0 ∨ false c in DIMACS: -12209 12210 12211 0 c 3 does not represent an automaton state. c -(-b^{13, 72}_2 ∧ b^{13, 72}_1 ∧ b^{13, 72}_0 ∧ true) c in CNF: c b^{13, 72}_2 ∨ -b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ false c in DIMACS: 12209 -12210 -12211 0 c -3 does not represent an automaton state. c -( b^{13, 72}_2 ∧ b^{13, 72}_1 ∧ b^{13, 72}_0 ∧ true) c in CNF: c -b^{13, 72}_2 ∨ -b^{13, 72}_1 ∨ -b^{13, 72}_0 ∨ false c in DIMACS: -12209 -12210 -12211 0 c i = 73 c -2+1 --> -1 c ( b^{13, 73}_2 ∧ b^{13, 73}_1 ∧ -b^{13, 73}_0 ∧ p_949) -> ( b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ b^{13, 74}_0) c in CNF: c -b^{13, 73}_2 ∨ -b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ -p_949 ∨ b^{13, 74}_2 c -b^{13, 73}_2 ∨ -b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ -p_949 ∨ -b^{13, 74}_1 c -b^{13, 73}_2 ∨ -b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ -p_949 ∨ b^{13, 74}_0 c in DIMACS: -12212 -12213 12214 -949 12215 0 -12212 -12213 12214 -949 -12216 0 -12212 -12213 12214 -949 12217 0 c -1+1 --> 0 c ( b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ b^{13, 73}_0 ∧ p_949) -> (-b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ -b^{13, 74}_0) c in CNF: c -b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ -p_949 ∨ -b^{13, 74}_2 c -b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ -p_949 ∨ -b^{13, 74}_1 c -b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ -p_949 ∨ -b^{13, 74}_0 c in DIMACS: -12212 12213 -12214 -949 -12215 0 -12212 12213 -12214 -949 -12216 0 -12212 12213 -12214 -949 -12217 0 c 0+1 --> 1 c (-b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ -b^{13, 73}_0 ∧ p_949) -> (-b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ b^{13, 74}_0) c in CNF: c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ -p_949 ∨ -b^{13, 74}_2 c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ -p_949 ∨ -b^{13, 74}_1 c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ -p_949 ∨ b^{13, 74}_0 c in DIMACS: 12212 12213 12214 -949 -12215 0 12212 12213 12214 -949 -12216 0 12212 12213 12214 -949 12217 0 c 1+1 --> 2 c (-b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ b^{13, 73}_0 ∧ p_949) -> (-b^{13, 74}_2 ∧ b^{13, 74}_1 ∧ -b^{13, 74}_0) c in CNF: c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ -p_949 ∨ -b^{13, 74}_2 c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ -p_949 ∨ b^{13, 74}_1 c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ -p_949 ∨ -b^{13, 74}_0 c in DIMACS: 12212 12213 -12214 -949 -12215 0 12212 12213 -12214 -949 12216 0 12212 12213 -12214 -949 -12217 0 c 2+1 --> break c (-b^{13, 73}_2 ∧ b^{13, 73}_1 ∧ -b^{13, 73}_0 ∧ p_949) -> break c in CNF: c b^{13, 73}_2 ∨ -b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ -p_949 ∨ break c in DIMACS: 12212 -12213 12214 -949 1162 0 c 2-1 --> 1 c (-b^{13, 73}_2 ∧ b^{13, 73}_1 ∧ -b^{13, 73}_0 ∧ -p_949) -> (-b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ b^{13, 74}_0) c in CNF: c b^{13, 73}_2 ∨ -b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ p_949 ∨ -b^{13, 74}_2 c b^{13, 73}_2 ∨ -b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ p_949 ∨ -b^{13, 74}_1 c b^{13, 73}_2 ∨ -b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ p_949 ∨ b^{13, 74}_0 c in DIMACS: 12212 -12213 12214 949 -12215 0 12212 -12213 12214 949 -12216 0 12212 -12213 12214 949 12217 0 c 1-1 --> 0 c (-b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ b^{13, 73}_0 ∧ -p_949) -> (-b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ -b^{13, 74}_0) c in CNF: c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ p_949 ∨ -b^{13, 74}_2 c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ p_949 ∨ -b^{13, 74}_1 c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ p_949 ∨ -b^{13, 74}_0 c in DIMACS: 12212 12213 -12214 949 -12215 0 12212 12213 -12214 949 -12216 0 12212 12213 -12214 949 -12217 0 c 0-1 --> -1 c (-b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ -b^{13, 73}_0 ∧ -p_949) -> ( b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ b^{13, 74}_0) c in CNF: c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ p_949 ∨ b^{13, 74}_2 c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ p_949 ∨ -b^{13, 74}_1 c b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ p_949 ∨ b^{13, 74}_0 c in DIMACS: 12212 12213 12214 949 12215 0 12212 12213 12214 949 -12216 0 12212 12213 12214 949 12217 0 c -1-1 --> -2 c ( b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ b^{13, 73}_0 ∧ -p_949) -> ( b^{13, 74}_2 ∧ b^{13, 74}_1 ∧ -b^{13, 74}_0) c in CNF: c -b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ p_949 ∨ b^{13, 74}_2 c -b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ p_949 ∨ b^{13, 74}_1 c -b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ p_949 ∨ -b^{13, 74}_0 c in DIMACS: -12212 12213 -12214 949 12215 0 -12212 12213 -12214 949 12216 0 -12212 12213 -12214 949 -12217 0 c -2-1 --> break c ( b^{13, 73}_2 ∧ b^{13, 73}_1 ∧ -b^{13, 73}_0 ∧ -p_949) -> break c in CNF: c -b^{13, 73}_2 ∨ -b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ p_949 ∨ break c in DIMACS: -12212 -12213 12214 949 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 73}_2 ∧ -b^{13, 73}_1 ∧ -b^{13, 73}_0 ∧ true) c in CNF: c -b^{13, 73}_2 ∨ b^{13, 73}_1 ∨ b^{13, 73}_0 ∨ false c in DIMACS: -12212 12213 12214 0 c 3 does not represent an automaton state. c -(-b^{13, 73}_2 ∧ b^{13, 73}_1 ∧ b^{13, 73}_0 ∧ true) c in CNF: c b^{13, 73}_2 ∨ -b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ false c in DIMACS: 12212 -12213 -12214 0 c -3 does not represent an automaton state. c -( b^{13, 73}_2 ∧ b^{13, 73}_1 ∧ b^{13, 73}_0 ∧ true) c in CNF: c -b^{13, 73}_2 ∨ -b^{13, 73}_1 ∨ -b^{13, 73}_0 ∨ false c in DIMACS: -12212 -12213 -12214 0 c i = 74 c -2+1 --> -1 c ( b^{13, 74}_2 ∧ b^{13, 74}_1 ∧ -b^{13, 74}_0 ∧ p_962) -> ( b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ b^{13, 75}_0) c in CNF: c -b^{13, 74}_2 ∨ -b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ -p_962 ∨ b^{13, 75}_2 c -b^{13, 74}_2 ∨ -b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ -p_962 ∨ -b^{13, 75}_1 c -b^{13, 74}_2 ∨ -b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ -p_962 ∨ b^{13, 75}_0 c in DIMACS: -12215 -12216 12217 -962 12218 0 -12215 -12216 12217 -962 -12219 0 -12215 -12216 12217 -962 12220 0 c -1+1 --> 0 c ( b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ b^{13, 74}_0 ∧ p_962) -> (-b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ -b^{13, 75}_0) c in CNF: c -b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ -p_962 ∨ -b^{13, 75}_2 c -b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ -p_962 ∨ -b^{13, 75}_1 c -b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ -p_962 ∨ -b^{13, 75}_0 c in DIMACS: -12215 12216 -12217 -962 -12218 0 -12215 12216 -12217 -962 -12219 0 -12215 12216 -12217 -962 -12220 0 c 0+1 --> 1 c (-b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ -b^{13, 74}_0 ∧ p_962) -> (-b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ b^{13, 75}_0) c in CNF: c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ -p_962 ∨ -b^{13, 75}_2 c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ -p_962 ∨ -b^{13, 75}_1 c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ -p_962 ∨ b^{13, 75}_0 c in DIMACS: 12215 12216 12217 -962 -12218 0 12215 12216 12217 -962 -12219 0 12215 12216 12217 -962 12220 0 c 1+1 --> 2 c (-b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ b^{13, 74}_0 ∧ p_962) -> (-b^{13, 75}_2 ∧ b^{13, 75}_1 ∧ -b^{13, 75}_0) c in CNF: c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ -p_962 ∨ -b^{13, 75}_2 c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ -p_962 ∨ b^{13, 75}_1 c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ -p_962 ∨ -b^{13, 75}_0 c in DIMACS: 12215 12216 -12217 -962 -12218 0 12215 12216 -12217 -962 12219 0 12215 12216 -12217 -962 -12220 0 c 2+1 --> break c (-b^{13, 74}_2 ∧ b^{13, 74}_1 ∧ -b^{13, 74}_0 ∧ p_962) -> break c in CNF: c b^{13, 74}_2 ∨ -b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ -p_962 ∨ break c in DIMACS: 12215 -12216 12217 -962 1162 0 c 2-1 --> 1 c (-b^{13, 74}_2 ∧ b^{13, 74}_1 ∧ -b^{13, 74}_0 ∧ -p_962) -> (-b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ b^{13, 75}_0) c in CNF: c b^{13, 74}_2 ∨ -b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ p_962 ∨ -b^{13, 75}_2 c b^{13, 74}_2 ∨ -b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ p_962 ∨ -b^{13, 75}_1 c b^{13, 74}_2 ∨ -b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ p_962 ∨ b^{13, 75}_0 c in DIMACS: 12215 -12216 12217 962 -12218 0 12215 -12216 12217 962 -12219 0 12215 -12216 12217 962 12220 0 c 1-1 --> 0 c (-b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ b^{13, 74}_0 ∧ -p_962) -> (-b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ -b^{13, 75}_0) c in CNF: c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ p_962 ∨ -b^{13, 75}_2 c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ p_962 ∨ -b^{13, 75}_1 c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ p_962 ∨ -b^{13, 75}_0 c in DIMACS: 12215 12216 -12217 962 -12218 0 12215 12216 -12217 962 -12219 0 12215 12216 -12217 962 -12220 0 c 0-1 --> -1 c (-b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ -b^{13, 74}_0 ∧ -p_962) -> ( b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ b^{13, 75}_0) c in CNF: c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ p_962 ∨ b^{13, 75}_2 c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ p_962 ∨ -b^{13, 75}_1 c b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ p_962 ∨ b^{13, 75}_0 c in DIMACS: 12215 12216 12217 962 12218 0 12215 12216 12217 962 -12219 0 12215 12216 12217 962 12220 0 c -1-1 --> -2 c ( b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ b^{13, 74}_0 ∧ -p_962) -> ( b^{13, 75}_2 ∧ b^{13, 75}_1 ∧ -b^{13, 75}_0) c in CNF: c -b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ p_962 ∨ b^{13, 75}_2 c -b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ p_962 ∨ b^{13, 75}_1 c -b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ p_962 ∨ -b^{13, 75}_0 c in DIMACS: -12215 12216 -12217 962 12218 0 -12215 12216 -12217 962 12219 0 -12215 12216 -12217 962 -12220 0 c -2-1 --> break c ( b^{13, 74}_2 ∧ b^{13, 74}_1 ∧ -b^{13, 74}_0 ∧ -p_962) -> break c in CNF: c -b^{13, 74}_2 ∨ -b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ p_962 ∨ break c in DIMACS: -12215 -12216 12217 962 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 74}_2 ∧ -b^{13, 74}_1 ∧ -b^{13, 74}_0 ∧ true) c in CNF: c -b^{13, 74}_2 ∨ b^{13, 74}_1 ∨ b^{13, 74}_0 ∨ false c in DIMACS: -12215 12216 12217 0 c 3 does not represent an automaton state. c -(-b^{13, 74}_2 ∧ b^{13, 74}_1 ∧ b^{13, 74}_0 ∧ true) c in CNF: c b^{13, 74}_2 ∨ -b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ false c in DIMACS: 12215 -12216 -12217 0 c -3 does not represent an automaton state. c -( b^{13, 74}_2 ∧ b^{13, 74}_1 ∧ b^{13, 74}_0 ∧ true) c in CNF: c -b^{13, 74}_2 ∨ -b^{13, 74}_1 ∨ -b^{13, 74}_0 ∨ false c in DIMACS: -12215 -12216 -12217 0 c i = 75 c -2+1 --> -1 c ( b^{13, 75}_2 ∧ b^{13, 75}_1 ∧ -b^{13, 75}_0 ∧ p_975) -> ( b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ b^{13, 76}_0) c in CNF: c -b^{13, 75}_2 ∨ -b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ -p_975 ∨ b^{13, 76}_2 c -b^{13, 75}_2 ∨ -b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ -p_975 ∨ -b^{13, 76}_1 c -b^{13, 75}_2 ∨ -b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ -p_975 ∨ b^{13, 76}_0 c in DIMACS: -12218 -12219 12220 -975 12221 0 -12218 -12219 12220 -975 -12222 0 -12218 -12219 12220 -975 12223 0 c -1+1 --> 0 c ( b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ b^{13, 75}_0 ∧ p_975) -> (-b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ -b^{13, 76}_0) c in CNF: c -b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ -p_975 ∨ -b^{13, 76}_2 c -b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ -p_975 ∨ -b^{13, 76}_1 c -b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ -p_975 ∨ -b^{13, 76}_0 c in DIMACS: -12218 12219 -12220 -975 -12221 0 -12218 12219 -12220 -975 -12222 0 -12218 12219 -12220 -975 -12223 0 c 0+1 --> 1 c (-b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ -b^{13, 75}_0 ∧ p_975) -> (-b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ b^{13, 76}_0) c in CNF: c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ -p_975 ∨ -b^{13, 76}_2 c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ -p_975 ∨ -b^{13, 76}_1 c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ -p_975 ∨ b^{13, 76}_0 c in DIMACS: 12218 12219 12220 -975 -12221 0 12218 12219 12220 -975 -12222 0 12218 12219 12220 -975 12223 0 c 1+1 --> 2 c (-b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ b^{13, 75}_0 ∧ p_975) -> (-b^{13, 76}_2 ∧ b^{13, 76}_1 ∧ -b^{13, 76}_0) c in CNF: c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ -p_975 ∨ -b^{13, 76}_2 c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ -p_975 ∨ b^{13, 76}_1 c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ -p_975 ∨ -b^{13, 76}_0 c in DIMACS: 12218 12219 -12220 -975 -12221 0 12218 12219 -12220 -975 12222 0 12218 12219 -12220 -975 -12223 0 c 2+1 --> break c (-b^{13, 75}_2 ∧ b^{13, 75}_1 ∧ -b^{13, 75}_0 ∧ p_975) -> break c in CNF: c b^{13, 75}_2 ∨ -b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ -p_975 ∨ break c in DIMACS: 12218 -12219 12220 -975 1162 0 c 2-1 --> 1 c (-b^{13, 75}_2 ∧ b^{13, 75}_1 ∧ -b^{13, 75}_0 ∧ -p_975) -> (-b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ b^{13, 76}_0) c in CNF: c b^{13, 75}_2 ∨ -b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ p_975 ∨ -b^{13, 76}_2 c b^{13, 75}_2 ∨ -b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ p_975 ∨ -b^{13, 76}_1 c b^{13, 75}_2 ∨ -b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ p_975 ∨ b^{13, 76}_0 c in DIMACS: 12218 -12219 12220 975 -12221 0 12218 -12219 12220 975 -12222 0 12218 -12219 12220 975 12223 0 c 1-1 --> 0 c (-b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ b^{13, 75}_0 ∧ -p_975) -> (-b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ -b^{13, 76}_0) c in CNF: c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ p_975 ∨ -b^{13, 76}_2 c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ p_975 ∨ -b^{13, 76}_1 c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ p_975 ∨ -b^{13, 76}_0 c in DIMACS: 12218 12219 -12220 975 -12221 0 12218 12219 -12220 975 -12222 0 12218 12219 -12220 975 -12223 0 c 0-1 --> -1 c (-b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ -b^{13, 75}_0 ∧ -p_975) -> ( b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ b^{13, 76}_0) c in CNF: c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ p_975 ∨ b^{13, 76}_2 c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ p_975 ∨ -b^{13, 76}_1 c b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ p_975 ∨ b^{13, 76}_0 c in DIMACS: 12218 12219 12220 975 12221 0 12218 12219 12220 975 -12222 0 12218 12219 12220 975 12223 0 c -1-1 --> -2 c ( b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ b^{13, 75}_0 ∧ -p_975) -> ( b^{13, 76}_2 ∧ b^{13, 76}_1 ∧ -b^{13, 76}_0) c in CNF: c -b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ p_975 ∨ b^{13, 76}_2 c -b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ p_975 ∨ b^{13, 76}_1 c -b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ p_975 ∨ -b^{13, 76}_0 c in DIMACS: -12218 12219 -12220 975 12221 0 -12218 12219 -12220 975 12222 0 -12218 12219 -12220 975 -12223 0 c -2-1 --> break c ( b^{13, 75}_2 ∧ b^{13, 75}_1 ∧ -b^{13, 75}_0 ∧ -p_975) -> break c in CNF: c -b^{13, 75}_2 ∨ -b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ p_975 ∨ break c in DIMACS: -12218 -12219 12220 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 75}_2 ∧ -b^{13, 75}_1 ∧ -b^{13, 75}_0 ∧ true) c in CNF: c -b^{13, 75}_2 ∨ b^{13, 75}_1 ∨ b^{13, 75}_0 ∨ false c in DIMACS: -12218 12219 12220 0 c 3 does not represent an automaton state. c -(-b^{13, 75}_2 ∧ b^{13, 75}_1 ∧ b^{13, 75}_0 ∧ true) c in CNF: c b^{13, 75}_2 ∨ -b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ false c in DIMACS: 12218 -12219 -12220 0 c -3 does not represent an automaton state. c -( b^{13, 75}_2 ∧ b^{13, 75}_1 ∧ b^{13, 75}_0 ∧ true) c in CNF: c -b^{13, 75}_2 ∨ -b^{13, 75}_1 ∨ -b^{13, 75}_0 ∨ false c in DIMACS: -12218 -12219 -12220 0 c i = 76 c -2+1 --> -1 c ( b^{13, 76}_2 ∧ b^{13, 76}_1 ∧ -b^{13, 76}_0 ∧ p_988) -> ( b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ b^{13, 77}_0) c in CNF: c -b^{13, 76}_2 ∨ -b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ -p_988 ∨ b^{13, 77}_2 c -b^{13, 76}_2 ∨ -b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ -p_988 ∨ -b^{13, 77}_1 c -b^{13, 76}_2 ∨ -b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ -p_988 ∨ b^{13, 77}_0 c in DIMACS: -12221 -12222 12223 -988 12224 0 -12221 -12222 12223 -988 -12225 0 -12221 -12222 12223 -988 12226 0 c -1+1 --> 0 c ( b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ b^{13, 76}_0 ∧ p_988) -> (-b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ -b^{13, 77}_0) c in CNF: c -b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ -p_988 ∨ -b^{13, 77}_2 c -b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ -p_988 ∨ -b^{13, 77}_1 c -b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ -p_988 ∨ -b^{13, 77}_0 c in DIMACS: -12221 12222 -12223 -988 -12224 0 -12221 12222 -12223 -988 -12225 0 -12221 12222 -12223 -988 -12226 0 c 0+1 --> 1 c (-b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ -b^{13, 76}_0 ∧ p_988) -> (-b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ b^{13, 77}_0) c in CNF: c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ -p_988 ∨ -b^{13, 77}_2 c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ -p_988 ∨ -b^{13, 77}_1 c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ -p_988 ∨ b^{13, 77}_0 c in DIMACS: 12221 12222 12223 -988 -12224 0 12221 12222 12223 -988 -12225 0 12221 12222 12223 -988 12226 0 c 1+1 --> 2 c (-b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ b^{13, 76}_0 ∧ p_988) -> (-b^{13, 77}_2 ∧ b^{13, 77}_1 ∧ -b^{13, 77}_0) c in CNF: c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ -p_988 ∨ -b^{13, 77}_2 c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ -p_988 ∨ b^{13, 77}_1 c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ -p_988 ∨ -b^{13, 77}_0 c in DIMACS: 12221 12222 -12223 -988 -12224 0 12221 12222 -12223 -988 12225 0 12221 12222 -12223 -988 -12226 0 c 2+1 --> break c (-b^{13, 76}_2 ∧ b^{13, 76}_1 ∧ -b^{13, 76}_0 ∧ p_988) -> break c in CNF: c b^{13, 76}_2 ∨ -b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ -p_988 ∨ break c in DIMACS: 12221 -12222 12223 -988 1162 0 c 2-1 --> 1 c (-b^{13, 76}_2 ∧ b^{13, 76}_1 ∧ -b^{13, 76}_0 ∧ -p_988) -> (-b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ b^{13, 77}_0) c in CNF: c b^{13, 76}_2 ∨ -b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ p_988 ∨ -b^{13, 77}_2 c b^{13, 76}_2 ∨ -b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ p_988 ∨ -b^{13, 77}_1 c b^{13, 76}_2 ∨ -b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ p_988 ∨ b^{13, 77}_0 c in DIMACS: 12221 -12222 12223 988 -12224 0 12221 -12222 12223 988 -12225 0 12221 -12222 12223 988 12226 0 c 1-1 --> 0 c (-b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ b^{13, 76}_0 ∧ -p_988) -> (-b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ -b^{13, 77}_0) c in CNF: c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ p_988 ∨ -b^{13, 77}_2 c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ p_988 ∨ -b^{13, 77}_1 c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ p_988 ∨ -b^{13, 77}_0 c in DIMACS: 12221 12222 -12223 988 -12224 0 12221 12222 -12223 988 -12225 0 12221 12222 -12223 988 -12226 0 c 0-1 --> -1 c (-b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ -b^{13, 76}_0 ∧ -p_988) -> ( b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ b^{13, 77}_0) c in CNF: c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ p_988 ∨ b^{13, 77}_2 c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ p_988 ∨ -b^{13, 77}_1 c b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ p_988 ∨ b^{13, 77}_0 c in DIMACS: 12221 12222 12223 988 12224 0 12221 12222 12223 988 -12225 0 12221 12222 12223 988 12226 0 c -1-1 --> -2 c ( b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ b^{13, 76}_0 ∧ -p_988) -> ( b^{13, 77}_2 ∧ b^{13, 77}_1 ∧ -b^{13, 77}_0) c in CNF: c -b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ p_988 ∨ b^{13, 77}_2 c -b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ p_988 ∨ b^{13, 77}_1 c -b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ p_988 ∨ -b^{13, 77}_0 c in DIMACS: -12221 12222 -12223 988 12224 0 -12221 12222 -12223 988 12225 0 -12221 12222 -12223 988 -12226 0 c -2-1 --> break c ( b^{13, 76}_2 ∧ b^{13, 76}_1 ∧ -b^{13, 76}_0 ∧ -p_988) -> break c in CNF: c -b^{13, 76}_2 ∨ -b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ p_988 ∨ break c in DIMACS: -12221 -12222 12223 988 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 76}_2 ∧ -b^{13, 76}_1 ∧ -b^{13, 76}_0 ∧ true) c in CNF: c -b^{13, 76}_2 ∨ b^{13, 76}_1 ∨ b^{13, 76}_0 ∨ false c in DIMACS: -12221 12222 12223 0 c 3 does not represent an automaton state. c -(-b^{13, 76}_2 ∧ b^{13, 76}_1 ∧ b^{13, 76}_0 ∧ true) c in CNF: c b^{13, 76}_2 ∨ -b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ false c in DIMACS: 12221 -12222 -12223 0 c -3 does not represent an automaton state. c -( b^{13, 76}_2 ∧ b^{13, 76}_1 ∧ b^{13, 76}_0 ∧ true) c in CNF: c -b^{13, 76}_2 ∨ -b^{13, 76}_1 ∨ -b^{13, 76}_0 ∨ false c in DIMACS: -12221 -12222 -12223 0 c i = 77 c -2+1 --> -1 c ( b^{13, 77}_2 ∧ b^{13, 77}_1 ∧ -b^{13, 77}_0 ∧ p_1001) -> ( b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ b^{13, 78}_0) c in CNF: c -b^{13, 77}_2 ∨ -b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ -p_1001 ∨ b^{13, 78}_2 c -b^{13, 77}_2 ∨ -b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ -p_1001 ∨ -b^{13, 78}_1 c -b^{13, 77}_2 ∨ -b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ -p_1001 ∨ b^{13, 78}_0 c in DIMACS: -12224 -12225 12226 -1001 12227 0 -12224 -12225 12226 -1001 -12228 0 -12224 -12225 12226 -1001 12229 0 c -1+1 --> 0 c ( b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ b^{13, 77}_0 ∧ p_1001) -> (-b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ -b^{13, 78}_0) c in CNF: c -b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ -p_1001 ∨ -b^{13, 78}_2 c -b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ -p_1001 ∨ -b^{13, 78}_1 c -b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ -p_1001 ∨ -b^{13, 78}_0 c in DIMACS: -12224 12225 -12226 -1001 -12227 0 -12224 12225 -12226 -1001 -12228 0 -12224 12225 -12226 -1001 -12229 0 c 0+1 --> 1 c (-b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ -b^{13, 77}_0 ∧ p_1001) -> (-b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ b^{13, 78}_0) c in CNF: c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ -p_1001 ∨ -b^{13, 78}_2 c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ -p_1001 ∨ -b^{13, 78}_1 c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ -p_1001 ∨ b^{13, 78}_0 c in DIMACS: 12224 12225 12226 -1001 -12227 0 12224 12225 12226 -1001 -12228 0 12224 12225 12226 -1001 12229 0 c 1+1 --> 2 c (-b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ b^{13, 77}_0 ∧ p_1001) -> (-b^{13, 78}_2 ∧ b^{13, 78}_1 ∧ -b^{13, 78}_0) c in CNF: c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ -p_1001 ∨ -b^{13, 78}_2 c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ -p_1001 ∨ b^{13, 78}_1 c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ -p_1001 ∨ -b^{13, 78}_0 c in DIMACS: 12224 12225 -12226 -1001 -12227 0 12224 12225 -12226 -1001 12228 0 12224 12225 -12226 -1001 -12229 0 c 2+1 --> break c (-b^{13, 77}_2 ∧ b^{13, 77}_1 ∧ -b^{13, 77}_0 ∧ p_1001) -> break c in CNF: c b^{13, 77}_2 ∨ -b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ -p_1001 ∨ break c in DIMACS: 12224 -12225 12226 -1001 1162 0 c 2-1 --> 1 c (-b^{13, 77}_2 ∧ b^{13, 77}_1 ∧ -b^{13, 77}_0 ∧ -p_1001) -> (-b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ b^{13, 78}_0) c in CNF: c b^{13, 77}_2 ∨ -b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ p_1001 ∨ -b^{13, 78}_2 c b^{13, 77}_2 ∨ -b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ p_1001 ∨ -b^{13, 78}_1 c b^{13, 77}_2 ∨ -b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ p_1001 ∨ b^{13, 78}_0 c in DIMACS: 12224 -12225 12226 1001 -12227 0 12224 -12225 12226 1001 -12228 0 12224 -12225 12226 1001 12229 0 c 1-1 --> 0 c (-b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ b^{13, 77}_0 ∧ -p_1001) -> (-b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ -b^{13, 78}_0) c in CNF: c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ p_1001 ∨ -b^{13, 78}_2 c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ p_1001 ∨ -b^{13, 78}_1 c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ p_1001 ∨ -b^{13, 78}_0 c in DIMACS: 12224 12225 -12226 1001 -12227 0 12224 12225 -12226 1001 -12228 0 12224 12225 -12226 1001 -12229 0 c 0-1 --> -1 c (-b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ -b^{13, 77}_0 ∧ -p_1001) -> ( b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ b^{13, 78}_0) c in CNF: c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ p_1001 ∨ b^{13, 78}_2 c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ p_1001 ∨ -b^{13, 78}_1 c b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ p_1001 ∨ b^{13, 78}_0 c in DIMACS: 12224 12225 12226 1001 12227 0 12224 12225 12226 1001 -12228 0 12224 12225 12226 1001 12229 0 c -1-1 --> -2 c ( b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ b^{13, 77}_0 ∧ -p_1001) -> ( b^{13, 78}_2 ∧ b^{13, 78}_1 ∧ -b^{13, 78}_0) c in CNF: c -b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ p_1001 ∨ b^{13, 78}_2 c -b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ p_1001 ∨ b^{13, 78}_1 c -b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ p_1001 ∨ -b^{13, 78}_0 c in DIMACS: -12224 12225 -12226 1001 12227 0 -12224 12225 -12226 1001 12228 0 -12224 12225 -12226 1001 -12229 0 c -2-1 --> break c ( b^{13, 77}_2 ∧ b^{13, 77}_1 ∧ -b^{13, 77}_0 ∧ -p_1001) -> break c in CNF: c -b^{13, 77}_2 ∨ -b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ p_1001 ∨ break c in DIMACS: -12224 -12225 12226 1001 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 77}_2 ∧ -b^{13, 77}_1 ∧ -b^{13, 77}_0 ∧ true) c in CNF: c -b^{13, 77}_2 ∨ b^{13, 77}_1 ∨ b^{13, 77}_0 ∨ false c in DIMACS: -12224 12225 12226 0 c 3 does not represent an automaton state. c -(-b^{13, 77}_2 ∧ b^{13, 77}_1 ∧ b^{13, 77}_0 ∧ true) c in CNF: c b^{13, 77}_2 ∨ -b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ false c in DIMACS: 12224 -12225 -12226 0 c -3 does not represent an automaton state. c -( b^{13, 77}_2 ∧ b^{13, 77}_1 ∧ b^{13, 77}_0 ∧ true) c in CNF: c -b^{13, 77}_2 ∨ -b^{13, 77}_1 ∨ -b^{13, 77}_0 ∨ false c in DIMACS: -12224 -12225 -12226 0 c i = 78 c -2+1 --> -1 c ( b^{13, 78}_2 ∧ b^{13, 78}_1 ∧ -b^{13, 78}_0 ∧ p_1014) -> ( b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ b^{13, 79}_0) c in CNF: c -b^{13, 78}_2 ∨ -b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ -p_1014 ∨ b^{13, 79}_2 c -b^{13, 78}_2 ∨ -b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ -p_1014 ∨ -b^{13, 79}_1 c -b^{13, 78}_2 ∨ -b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ -p_1014 ∨ b^{13, 79}_0 c in DIMACS: -12227 -12228 12229 -1014 12230 0 -12227 -12228 12229 -1014 -12231 0 -12227 -12228 12229 -1014 12232 0 c -1+1 --> 0 c ( b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ b^{13, 78}_0 ∧ p_1014) -> (-b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ -b^{13, 79}_0) c in CNF: c -b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ -p_1014 ∨ -b^{13, 79}_2 c -b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ -p_1014 ∨ -b^{13, 79}_1 c -b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ -p_1014 ∨ -b^{13, 79}_0 c in DIMACS: -12227 12228 -12229 -1014 -12230 0 -12227 12228 -12229 -1014 -12231 0 -12227 12228 -12229 -1014 -12232 0 c 0+1 --> 1 c (-b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ -b^{13, 78}_0 ∧ p_1014) -> (-b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ b^{13, 79}_0) c in CNF: c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ -p_1014 ∨ -b^{13, 79}_2 c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ -p_1014 ∨ -b^{13, 79}_1 c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ -p_1014 ∨ b^{13, 79}_0 c in DIMACS: 12227 12228 12229 -1014 -12230 0 12227 12228 12229 -1014 -12231 0 12227 12228 12229 -1014 12232 0 c 1+1 --> 2 c (-b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ b^{13, 78}_0 ∧ p_1014) -> (-b^{13, 79}_2 ∧ b^{13, 79}_1 ∧ -b^{13, 79}_0) c in CNF: c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ -p_1014 ∨ -b^{13, 79}_2 c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ -p_1014 ∨ b^{13, 79}_1 c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ -p_1014 ∨ -b^{13, 79}_0 c in DIMACS: 12227 12228 -12229 -1014 -12230 0 12227 12228 -12229 -1014 12231 0 12227 12228 -12229 -1014 -12232 0 c 2+1 --> break c (-b^{13, 78}_2 ∧ b^{13, 78}_1 ∧ -b^{13, 78}_0 ∧ p_1014) -> break c in CNF: c b^{13, 78}_2 ∨ -b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ -p_1014 ∨ break c in DIMACS: 12227 -12228 12229 -1014 1162 0 c 2-1 --> 1 c (-b^{13, 78}_2 ∧ b^{13, 78}_1 ∧ -b^{13, 78}_0 ∧ -p_1014) -> (-b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ b^{13, 79}_0) c in CNF: c b^{13, 78}_2 ∨ -b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ p_1014 ∨ -b^{13, 79}_2 c b^{13, 78}_2 ∨ -b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ p_1014 ∨ -b^{13, 79}_1 c b^{13, 78}_2 ∨ -b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ p_1014 ∨ b^{13, 79}_0 c in DIMACS: 12227 -12228 12229 1014 -12230 0 12227 -12228 12229 1014 -12231 0 12227 -12228 12229 1014 12232 0 c 1-1 --> 0 c (-b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ b^{13, 78}_0 ∧ -p_1014) -> (-b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ -b^{13, 79}_0) c in CNF: c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ p_1014 ∨ -b^{13, 79}_2 c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ p_1014 ∨ -b^{13, 79}_1 c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ p_1014 ∨ -b^{13, 79}_0 c in DIMACS: 12227 12228 -12229 1014 -12230 0 12227 12228 -12229 1014 -12231 0 12227 12228 -12229 1014 -12232 0 c 0-1 --> -1 c (-b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ -b^{13, 78}_0 ∧ -p_1014) -> ( b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ b^{13, 79}_0) c in CNF: c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ p_1014 ∨ b^{13, 79}_2 c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ p_1014 ∨ -b^{13, 79}_1 c b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ p_1014 ∨ b^{13, 79}_0 c in DIMACS: 12227 12228 12229 1014 12230 0 12227 12228 12229 1014 -12231 0 12227 12228 12229 1014 12232 0 c -1-1 --> -2 c ( b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ b^{13, 78}_0 ∧ -p_1014) -> ( b^{13, 79}_2 ∧ b^{13, 79}_1 ∧ -b^{13, 79}_0) c in CNF: c -b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ p_1014 ∨ b^{13, 79}_2 c -b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ p_1014 ∨ b^{13, 79}_1 c -b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ p_1014 ∨ -b^{13, 79}_0 c in DIMACS: -12227 12228 -12229 1014 12230 0 -12227 12228 -12229 1014 12231 0 -12227 12228 -12229 1014 -12232 0 c -2-1 --> break c ( b^{13, 78}_2 ∧ b^{13, 78}_1 ∧ -b^{13, 78}_0 ∧ -p_1014) -> break c in CNF: c -b^{13, 78}_2 ∨ -b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ p_1014 ∨ break c in DIMACS: -12227 -12228 12229 1014 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 78}_2 ∧ -b^{13, 78}_1 ∧ -b^{13, 78}_0 ∧ true) c in CNF: c -b^{13, 78}_2 ∨ b^{13, 78}_1 ∨ b^{13, 78}_0 ∨ false c in DIMACS: -12227 12228 12229 0 c 3 does not represent an automaton state. c -(-b^{13, 78}_2 ∧ b^{13, 78}_1 ∧ b^{13, 78}_0 ∧ true) c in CNF: c b^{13, 78}_2 ∨ -b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ false c in DIMACS: 12227 -12228 -12229 0 c -3 does not represent an automaton state. c -( b^{13, 78}_2 ∧ b^{13, 78}_1 ∧ b^{13, 78}_0 ∧ true) c in CNF: c -b^{13, 78}_2 ∨ -b^{13, 78}_1 ∨ -b^{13, 78}_0 ∨ false c in DIMACS: -12227 -12228 -12229 0 c i = 79 c -2+1 --> -1 c ( b^{13, 79}_2 ∧ b^{13, 79}_1 ∧ -b^{13, 79}_0 ∧ p_1027) -> ( b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ b^{13, 80}_0) c in CNF: c -b^{13, 79}_2 ∨ -b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ -p_1027 ∨ b^{13, 80}_2 c -b^{13, 79}_2 ∨ -b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ -p_1027 ∨ -b^{13, 80}_1 c -b^{13, 79}_2 ∨ -b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ -p_1027 ∨ b^{13, 80}_0 c in DIMACS: -12230 -12231 12232 -1027 12233 0 -12230 -12231 12232 -1027 -12234 0 -12230 -12231 12232 -1027 12235 0 c -1+1 --> 0 c ( b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ b^{13, 79}_0 ∧ p_1027) -> (-b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ -b^{13, 80}_0) c in CNF: c -b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ -p_1027 ∨ -b^{13, 80}_2 c -b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ -p_1027 ∨ -b^{13, 80}_1 c -b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ -p_1027 ∨ -b^{13, 80}_0 c in DIMACS: -12230 12231 -12232 -1027 -12233 0 -12230 12231 -12232 -1027 -12234 0 -12230 12231 -12232 -1027 -12235 0 c 0+1 --> 1 c (-b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ -b^{13, 79}_0 ∧ p_1027) -> (-b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ b^{13, 80}_0) c in CNF: c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ -p_1027 ∨ -b^{13, 80}_2 c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ -p_1027 ∨ -b^{13, 80}_1 c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ -p_1027 ∨ b^{13, 80}_0 c in DIMACS: 12230 12231 12232 -1027 -12233 0 12230 12231 12232 -1027 -12234 0 12230 12231 12232 -1027 12235 0 c 1+1 --> 2 c (-b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ b^{13, 79}_0 ∧ p_1027) -> (-b^{13, 80}_2 ∧ b^{13, 80}_1 ∧ -b^{13, 80}_0) c in CNF: c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ -p_1027 ∨ -b^{13, 80}_2 c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ -p_1027 ∨ b^{13, 80}_1 c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ -p_1027 ∨ -b^{13, 80}_0 c in DIMACS: 12230 12231 -12232 -1027 -12233 0 12230 12231 -12232 -1027 12234 0 12230 12231 -12232 -1027 -12235 0 c 2+1 --> break c (-b^{13, 79}_2 ∧ b^{13, 79}_1 ∧ -b^{13, 79}_0 ∧ p_1027) -> break c in CNF: c b^{13, 79}_2 ∨ -b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ -p_1027 ∨ break c in DIMACS: 12230 -12231 12232 -1027 1162 0 c 2-1 --> 1 c (-b^{13, 79}_2 ∧ b^{13, 79}_1 ∧ -b^{13, 79}_0 ∧ -p_1027) -> (-b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ b^{13, 80}_0) c in CNF: c b^{13, 79}_2 ∨ -b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ p_1027 ∨ -b^{13, 80}_2 c b^{13, 79}_2 ∨ -b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ p_1027 ∨ -b^{13, 80}_1 c b^{13, 79}_2 ∨ -b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ p_1027 ∨ b^{13, 80}_0 c in DIMACS: 12230 -12231 12232 1027 -12233 0 12230 -12231 12232 1027 -12234 0 12230 -12231 12232 1027 12235 0 c 1-1 --> 0 c (-b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ b^{13, 79}_0 ∧ -p_1027) -> (-b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ -b^{13, 80}_0) c in CNF: c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ p_1027 ∨ -b^{13, 80}_2 c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ p_1027 ∨ -b^{13, 80}_1 c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ p_1027 ∨ -b^{13, 80}_0 c in DIMACS: 12230 12231 -12232 1027 -12233 0 12230 12231 -12232 1027 -12234 0 12230 12231 -12232 1027 -12235 0 c 0-1 --> -1 c (-b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ -b^{13, 79}_0 ∧ -p_1027) -> ( b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ b^{13, 80}_0) c in CNF: c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ p_1027 ∨ b^{13, 80}_2 c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ p_1027 ∨ -b^{13, 80}_1 c b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ p_1027 ∨ b^{13, 80}_0 c in DIMACS: 12230 12231 12232 1027 12233 0 12230 12231 12232 1027 -12234 0 12230 12231 12232 1027 12235 0 c -1-1 --> -2 c ( b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ b^{13, 79}_0 ∧ -p_1027) -> ( b^{13, 80}_2 ∧ b^{13, 80}_1 ∧ -b^{13, 80}_0) c in CNF: c -b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ p_1027 ∨ b^{13, 80}_2 c -b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ p_1027 ∨ b^{13, 80}_1 c -b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ p_1027 ∨ -b^{13, 80}_0 c in DIMACS: -12230 12231 -12232 1027 12233 0 -12230 12231 -12232 1027 12234 0 -12230 12231 -12232 1027 -12235 0 c -2-1 --> break c ( b^{13, 79}_2 ∧ b^{13, 79}_1 ∧ -b^{13, 79}_0 ∧ -p_1027) -> break c in CNF: c -b^{13, 79}_2 ∨ -b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ p_1027 ∨ break c in DIMACS: -12230 -12231 12232 1027 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 79}_2 ∧ -b^{13, 79}_1 ∧ -b^{13, 79}_0 ∧ true) c in CNF: c -b^{13, 79}_2 ∨ b^{13, 79}_1 ∨ b^{13, 79}_0 ∨ false c in DIMACS: -12230 12231 12232 0 c 3 does not represent an automaton state. c -(-b^{13, 79}_2 ∧ b^{13, 79}_1 ∧ b^{13, 79}_0 ∧ true) c in CNF: c b^{13, 79}_2 ∨ -b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ false c in DIMACS: 12230 -12231 -12232 0 c -3 does not represent an automaton state. c -( b^{13, 79}_2 ∧ b^{13, 79}_1 ∧ b^{13, 79}_0 ∧ true) c in CNF: c -b^{13, 79}_2 ∨ -b^{13, 79}_1 ∨ -b^{13, 79}_0 ∨ false c in DIMACS: -12230 -12231 -12232 0 c i = 80 c -2+1 --> -1 c ( b^{13, 80}_2 ∧ b^{13, 80}_1 ∧ -b^{13, 80}_0 ∧ p_1040) -> ( b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ b^{13, 81}_0) c in CNF: c -b^{13, 80}_2 ∨ -b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ -p_1040 ∨ b^{13, 81}_2 c -b^{13, 80}_2 ∨ -b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ -p_1040 ∨ -b^{13, 81}_1 c -b^{13, 80}_2 ∨ -b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ -p_1040 ∨ b^{13, 81}_0 c in DIMACS: -12233 -12234 12235 -1040 12236 0 -12233 -12234 12235 -1040 -12237 0 -12233 -12234 12235 -1040 12238 0 c -1+1 --> 0 c ( b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ b^{13, 80}_0 ∧ p_1040) -> (-b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ -b^{13, 81}_0) c in CNF: c -b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ -p_1040 ∨ -b^{13, 81}_2 c -b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ -p_1040 ∨ -b^{13, 81}_1 c -b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ -p_1040 ∨ -b^{13, 81}_0 c in DIMACS: -12233 12234 -12235 -1040 -12236 0 -12233 12234 -12235 -1040 -12237 0 -12233 12234 -12235 -1040 -12238 0 c 0+1 --> 1 c (-b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ -b^{13, 80}_0 ∧ p_1040) -> (-b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ b^{13, 81}_0) c in CNF: c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ -p_1040 ∨ -b^{13, 81}_2 c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ -p_1040 ∨ -b^{13, 81}_1 c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ -p_1040 ∨ b^{13, 81}_0 c in DIMACS: 12233 12234 12235 -1040 -12236 0 12233 12234 12235 -1040 -12237 0 12233 12234 12235 -1040 12238 0 c 1+1 --> 2 c (-b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ b^{13, 80}_0 ∧ p_1040) -> (-b^{13, 81}_2 ∧ b^{13, 81}_1 ∧ -b^{13, 81}_0) c in CNF: c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ -p_1040 ∨ -b^{13, 81}_2 c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ -p_1040 ∨ b^{13, 81}_1 c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ -p_1040 ∨ -b^{13, 81}_0 c in DIMACS: 12233 12234 -12235 -1040 -12236 0 12233 12234 -12235 -1040 12237 0 12233 12234 -12235 -1040 -12238 0 c 2+1 --> break c (-b^{13, 80}_2 ∧ b^{13, 80}_1 ∧ -b^{13, 80}_0 ∧ p_1040) -> break c in CNF: c b^{13, 80}_2 ∨ -b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ -p_1040 ∨ break c in DIMACS: 12233 -12234 12235 -1040 1162 0 c 2-1 --> 1 c (-b^{13, 80}_2 ∧ b^{13, 80}_1 ∧ -b^{13, 80}_0 ∧ -p_1040) -> (-b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ b^{13, 81}_0) c in CNF: c b^{13, 80}_2 ∨ -b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ p_1040 ∨ -b^{13, 81}_2 c b^{13, 80}_2 ∨ -b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ p_1040 ∨ -b^{13, 81}_1 c b^{13, 80}_2 ∨ -b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ p_1040 ∨ b^{13, 81}_0 c in DIMACS: 12233 -12234 12235 1040 -12236 0 12233 -12234 12235 1040 -12237 0 12233 -12234 12235 1040 12238 0 c 1-1 --> 0 c (-b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ b^{13, 80}_0 ∧ -p_1040) -> (-b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ -b^{13, 81}_0) c in CNF: c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ p_1040 ∨ -b^{13, 81}_2 c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ p_1040 ∨ -b^{13, 81}_1 c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ p_1040 ∨ -b^{13, 81}_0 c in DIMACS: 12233 12234 -12235 1040 -12236 0 12233 12234 -12235 1040 -12237 0 12233 12234 -12235 1040 -12238 0 c 0-1 --> -1 c (-b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ -b^{13, 80}_0 ∧ -p_1040) -> ( b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ b^{13, 81}_0) c in CNF: c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ p_1040 ∨ b^{13, 81}_2 c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ p_1040 ∨ -b^{13, 81}_1 c b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ p_1040 ∨ b^{13, 81}_0 c in DIMACS: 12233 12234 12235 1040 12236 0 12233 12234 12235 1040 -12237 0 12233 12234 12235 1040 12238 0 c -1-1 --> -2 c ( b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ b^{13, 80}_0 ∧ -p_1040) -> ( b^{13, 81}_2 ∧ b^{13, 81}_1 ∧ -b^{13, 81}_0) c in CNF: c -b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ p_1040 ∨ b^{13, 81}_2 c -b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ p_1040 ∨ b^{13, 81}_1 c -b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ p_1040 ∨ -b^{13, 81}_0 c in DIMACS: -12233 12234 -12235 1040 12236 0 -12233 12234 -12235 1040 12237 0 -12233 12234 -12235 1040 -12238 0 c -2-1 --> break c ( b^{13, 80}_2 ∧ b^{13, 80}_1 ∧ -b^{13, 80}_0 ∧ -p_1040) -> break c in CNF: c -b^{13, 80}_2 ∨ -b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ p_1040 ∨ break c in DIMACS: -12233 -12234 12235 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 80}_2 ∧ -b^{13, 80}_1 ∧ -b^{13, 80}_0 ∧ true) c in CNF: c -b^{13, 80}_2 ∨ b^{13, 80}_1 ∨ b^{13, 80}_0 ∨ false c in DIMACS: -12233 12234 12235 0 c 3 does not represent an automaton state. c -(-b^{13, 80}_2 ∧ b^{13, 80}_1 ∧ b^{13, 80}_0 ∧ true) c in CNF: c b^{13, 80}_2 ∨ -b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ false c in DIMACS: 12233 -12234 -12235 0 c -3 does not represent an automaton state. c -( b^{13, 80}_2 ∧ b^{13, 80}_1 ∧ b^{13, 80}_0 ∧ true) c in CNF: c -b^{13, 80}_2 ∨ -b^{13, 80}_1 ∨ -b^{13, 80}_0 ∨ false c in DIMACS: -12233 -12234 -12235 0 c i = 81 c -2+1 --> -1 c ( b^{13, 81}_2 ∧ b^{13, 81}_1 ∧ -b^{13, 81}_0 ∧ p_1053) -> ( b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ b^{13, 82}_0) c in CNF: c -b^{13, 81}_2 ∨ -b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ -p_1053 ∨ b^{13, 82}_2 c -b^{13, 81}_2 ∨ -b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ -p_1053 ∨ -b^{13, 82}_1 c -b^{13, 81}_2 ∨ -b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ -p_1053 ∨ b^{13, 82}_0 c in DIMACS: -12236 -12237 12238 -1053 12239 0 -12236 -12237 12238 -1053 -12240 0 -12236 -12237 12238 -1053 12241 0 c -1+1 --> 0 c ( b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ b^{13, 81}_0 ∧ p_1053) -> (-b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ -b^{13, 82}_0) c in CNF: c -b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ -p_1053 ∨ -b^{13, 82}_2 c -b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ -p_1053 ∨ -b^{13, 82}_1 c -b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ -p_1053 ∨ -b^{13, 82}_0 c in DIMACS: -12236 12237 -12238 -1053 -12239 0 -12236 12237 -12238 -1053 -12240 0 -12236 12237 -12238 -1053 -12241 0 c 0+1 --> 1 c (-b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ -b^{13, 81}_0 ∧ p_1053) -> (-b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ b^{13, 82}_0) c in CNF: c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ -p_1053 ∨ -b^{13, 82}_2 c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ -p_1053 ∨ -b^{13, 82}_1 c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ -p_1053 ∨ b^{13, 82}_0 c in DIMACS: 12236 12237 12238 -1053 -12239 0 12236 12237 12238 -1053 -12240 0 12236 12237 12238 -1053 12241 0 c 1+1 --> 2 c (-b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ b^{13, 81}_0 ∧ p_1053) -> (-b^{13, 82}_2 ∧ b^{13, 82}_1 ∧ -b^{13, 82}_0) c in CNF: c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ -p_1053 ∨ -b^{13, 82}_2 c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ -p_1053 ∨ b^{13, 82}_1 c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ -p_1053 ∨ -b^{13, 82}_0 c in DIMACS: 12236 12237 -12238 -1053 -12239 0 12236 12237 -12238 -1053 12240 0 12236 12237 -12238 -1053 -12241 0 c 2+1 --> break c (-b^{13, 81}_2 ∧ b^{13, 81}_1 ∧ -b^{13, 81}_0 ∧ p_1053) -> break c in CNF: c b^{13, 81}_2 ∨ -b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ -p_1053 ∨ break c in DIMACS: 12236 -12237 12238 -1053 1162 0 c 2-1 --> 1 c (-b^{13, 81}_2 ∧ b^{13, 81}_1 ∧ -b^{13, 81}_0 ∧ -p_1053) -> (-b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ b^{13, 82}_0) c in CNF: c b^{13, 81}_2 ∨ -b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ p_1053 ∨ -b^{13, 82}_2 c b^{13, 81}_2 ∨ -b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ p_1053 ∨ -b^{13, 82}_1 c b^{13, 81}_2 ∨ -b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ p_1053 ∨ b^{13, 82}_0 c in DIMACS: 12236 -12237 12238 1053 -12239 0 12236 -12237 12238 1053 -12240 0 12236 -12237 12238 1053 12241 0 c 1-1 --> 0 c (-b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ b^{13, 81}_0 ∧ -p_1053) -> (-b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ -b^{13, 82}_0) c in CNF: c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ p_1053 ∨ -b^{13, 82}_2 c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ p_1053 ∨ -b^{13, 82}_1 c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ p_1053 ∨ -b^{13, 82}_0 c in DIMACS: 12236 12237 -12238 1053 -12239 0 12236 12237 -12238 1053 -12240 0 12236 12237 -12238 1053 -12241 0 c 0-1 --> -1 c (-b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ -b^{13, 81}_0 ∧ -p_1053) -> ( b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ b^{13, 82}_0) c in CNF: c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ p_1053 ∨ b^{13, 82}_2 c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ p_1053 ∨ -b^{13, 82}_1 c b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ p_1053 ∨ b^{13, 82}_0 c in DIMACS: 12236 12237 12238 1053 12239 0 12236 12237 12238 1053 -12240 0 12236 12237 12238 1053 12241 0 c -1-1 --> -2 c ( b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ b^{13, 81}_0 ∧ -p_1053) -> ( b^{13, 82}_2 ∧ b^{13, 82}_1 ∧ -b^{13, 82}_0) c in CNF: c -b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ p_1053 ∨ b^{13, 82}_2 c -b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ p_1053 ∨ b^{13, 82}_1 c -b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ p_1053 ∨ -b^{13, 82}_0 c in DIMACS: -12236 12237 -12238 1053 12239 0 -12236 12237 -12238 1053 12240 0 -12236 12237 -12238 1053 -12241 0 c -2-1 --> break c ( b^{13, 81}_2 ∧ b^{13, 81}_1 ∧ -b^{13, 81}_0 ∧ -p_1053) -> break c in CNF: c -b^{13, 81}_2 ∨ -b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ p_1053 ∨ break c in DIMACS: -12236 -12237 12238 1053 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 81}_2 ∧ -b^{13, 81}_1 ∧ -b^{13, 81}_0 ∧ true) c in CNF: c -b^{13, 81}_2 ∨ b^{13, 81}_1 ∨ b^{13, 81}_0 ∨ false c in DIMACS: -12236 12237 12238 0 c 3 does not represent an automaton state. c -(-b^{13, 81}_2 ∧ b^{13, 81}_1 ∧ b^{13, 81}_0 ∧ true) c in CNF: c b^{13, 81}_2 ∨ -b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ false c in DIMACS: 12236 -12237 -12238 0 c -3 does not represent an automaton state. c -( b^{13, 81}_2 ∧ b^{13, 81}_1 ∧ b^{13, 81}_0 ∧ true) c in CNF: c -b^{13, 81}_2 ∨ -b^{13, 81}_1 ∨ -b^{13, 81}_0 ∨ false c in DIMACS: -12236 -12237 -12238 0 c i = 82 c -2+1 --> -1 c ( b^{13, 82}_2 ∧ b^{13, 82}_1 ∧ -b^{13, 82}_0 ∧ p_1066) -> ( b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ b^{13, 83}_0) c in CNF: c -b^{13, 82}_2 ∨ -b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ -p_1066 ∨ b^{13, 83}_2 c -b^{13, 82}_2 ∨ -b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ -p_1066 ∨ -b^{13, 83}_1 c -b^{13, 82}_2 ∨ -b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ -p_1066 ∨ b^{13, 83}_0 c in DIMACS: -12239 -12240 12241 -1066 12242 0 -12239 -12240 12241 -1066 -12243 0 -12239 -12240 12241 -1066 12244 0 c -1+1 --> 0 c ( b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ b^{13, 82}_0 ∧ p_1066) -> (-b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ -b^{13, 83}_0) c in CNF: c -b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ -p_1066 ∨ -b^{13, 83}_2 c -b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ -p_1066 ∨ -b^{13, 83}_1 c -b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ -p_1066 ∨ -b^{13, 83}_0 c in DIMACS: -12239 12240 -12241 -1066 -12242 0 -12239 12240 -12241 -1066 -12243 0 -12239 12240 -12241 -1066 -12244 0 c 0+1 --> 1 c (-b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ -b^{13, 82}_0 ∧ p_1066) -> (-b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ b^{13, 83}_0) c in CNF: c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ -p_1066 ∨ -b^{13, 83}_2 c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ -p_1066 ∨ -b^{13, 83}_1 c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ -p_1066 ∨ b^{13, 83}_0 c in DIMACS: 12239 12240 12241 -1066 -12242 0 12239 12240 12241 -1066 -12243 0 12239 12240 12241 -1066 12244 0 c 1+1 --> 2 c (-b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ b^{13, 82}_0 ∧ p_1066) -> (-b^{13, 83}_2 ∧ b^{13, 83}_1 ∧ -b^{13, 83}_0) c in CNF: c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ -p_1066 ∨ -b^{13, 83}_2 c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ -p_1066 ∨ b^{13, 83}_1 c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ -p_1066 ∨ -b^{13, 83}_0 c in DIMACS: 12239 12240 -12241 -1066 -12242 0 12239 12240 -12241 -1066 12243 0 12239 12240 -12241 -1066 -12244 0 c 2+1 --> break c (-b^{13, 82}_2 ∧ b^{13, 82}_1 ∧ -b^{13, 82}_0 ∧ p_1066) -> break c in CNF: c b^{13, 82}_2 ∨ -b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ -p_1066 ∨ break c in DIMACS: 12239 -12240 12241 -1066 1162 0 c 2-1 --> 1 c (-b^{13, 82}_2 ∧ b^{13, 82}_1 ∧ -b^{13, 82}_0 ∧ -p_1066) -> (-b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ b^{13, 83}_0) c in CNF: c b^{13, 82}_2 ∨ -b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ p_1066 ∨ -b^{13, 83}_2 c b^{13, 82}_2 ∨ -b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ p_1066 ∨ -b^{13, 83}_1 c b^{13, 82}_2 ∨ -b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ p_1066 ∨ b^{13, 83}_0 c in DIMACS: 12239 -12240 12241 1066 -12242 0 12239 -12240 12241 1066 -12243 0 12239 -12240 12241 1066 12244 0 c 1-1 --> 0 c (-b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ b^{13, 82}_0 ∧ -p_1066) -> (-b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ -b^{13, 83}_0) c in CNF: c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ p_1066 ∨ -b^{13, 83}_2 c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ p_1066 ∨ -b^{13, 83}_1 c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ p_1066 ∨ -b^{13, 83}_0 c in DIMACS: 12239 12240 -12241 1066 -12242 0 12239 12240 -12241 1066 -12243 0 12239 12240 -12241 1066 -12244 0 c 0-1 --> -1 c (-b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ -b^{13, 82}_0 ∧ -p_1066) -> ( b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ b^{13, 83}_0) c in CNF: c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ p_1066 ∨ b^{13, 83}_2 c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ p_1066 ∨ -b^{13, 83}_1 c b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ p_1066 ∨ b^{13, 83}_0 c in DIMACS: 12239 12240 12241 1066 12242 0 12239 12240 12241 1066 -12243 0 12239 12240 12241 1066 12244 0 c -1-1 --> -2 c ( b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ b^{13, 82}_0 ∧ -p_1066) -> ( b^{13, 83}_2 ∧ b^{13, 83}_1 ∧ -b^{13, 83}_0) c in CNF: c -b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ p_1066 ∨ b^{13, 83}_2 c -b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ p_1066 ∨ b^{13, 83}_1 c -b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ p_1066 ∨ -b^{13, 83}_0 c in DIMACS: -12239 12240 -12241 1066 12242 0 -12239 12240 -12241 1066 12243 0 -12239 12240 -12241 1066 -12244 0 c -2-1 --> break c ( b^{13, 82}_2 ∧ b^{13, 82}_1 ∧ -b^{13, 82}_0 ∧ -p_1066) -> break c in CNF: c -b^{13, 82}_2 ∨ -b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ p_1066 ∨ break c in DIMACS: -12239 -12240 12241 1066 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 82}_2 ∧ -b^{13, 82}_1 ∧ -b^{13, 82}_0 ∧ true) c in CNF: c -b^{13, 82}_2 ∨ b^{13, 82}_1 ∨ b^{13, 82}_0 ∨ false c in DIMACS: -12239 12240 12241 0 c 3 does not represent an automaton state. c -(-b^{13, 82}_2 ∧ b^{13, 82}_1 ∧ b^{13, 82}_0 ∧ true) c in CNF: c b^{13, 82}_2 ∨ -b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ false c in DIMACS: 12239 -12240 -12241 0 c -3 does not represent an automaton state. c -( b^{13, 82}_2 ∧ b^{13, 82}_1 ∧ b^{13, 82}_0 ∧ true) c in CNF: c -b^{13, 82}_2 ∨ -b^{13, 82}_1 ∨ -b^{13, 82}_0 ∨ false c in DIMACS: -12239 -12240 -12241 0 c i = 83 c -2+1 --> -1 c ( b^{13, 83}_2 ∧ b^{13, 83}_1 ∧ -b^{13, 83}_0 ∧ p_1079) -> ( b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ b^{13, 84}_0) c in CNF: c -b^{13, 83}_2 ∨ -b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ -p_1079 ∨ b^{13, 84}_2 c -b^{13, 83}_2 ∨ -b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ -p_1079 ∨ -b^{13, 84}_1 c -b^{13, 83}_2 ∨ -b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ -p_1079 ∨ b^{13, 84}_0 c in DIMACS: -12242 -12243 12244 -1079 12245 0 -12242 -12243 12244 -1079 -12246 0 -12242 -12243 12244 -1079 12247 0 c -1+1 --> 0 c ( b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ b^{13, 83}_0 ∧ p_1079) -> (-b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ -b^{13, 84}_0) c in CNF: c -b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ -p_1079 ∨ -b^{13, 84}_2 c -b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ -p_1079 ∨ -b^{13, 84}_1 c -b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ -p_1079 ∨ -b^{13, 84}_0 c in DIMACS: -12242 12243 -12244 -1079 -12245 0 -12242 12243 -12244 -1079 -12246 0 -12242 12243 -12244 -1079 -12247 0 c 0+1 --> 1 c (-b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ -b^{13, 83}_0 ∧ p_1079) -> (-b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ b^{13, 84}_0) c in CNF: c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ -p_1079 ∨ -b^{13, 84}_2 c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ -p_1079 ∨ -b^{13, 84}_1 c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ -p_1079 ∨ b^{13, 84}_0 c in DIMACS: 12242 12243 12244 -1079 -12245 0 12242 12243 12244 -1079 -12246 0 12242 12243 12244 -1079 12247 0 c 1+1 --> 2 c (-b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ b^{13, 83}_0 ∧ p_1079) -> (-b^{13, 84}_2 ∧ b^{13, 84}_1 ∧ -b^{13, 84}_0) c in CNF: c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ -p_1079 ∨ -b^{13, 84}_2 c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ -p_1079 ∨ b^{13, 84}_1 c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ -p_1079 ∨ -b^{13, 84}_0 c in DIMACS: 12242 12243 -12244 -1079 -12245 0 12242 12243 -12244 -1079 12246 0 12242 12243 -12244 -1079 -12247 0 c 2+1 --> break c (-b^{13, 83}_2 ∧ b^{13, 83}_1 ∧ -b^{13, 83}_0 ∧ p_1079) -> break c in CNF: c b^{13, 83}_2 ∨ -b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ -p_1079 ∨ break c in DIMACS: 12242 -12243 12244 -1079 1162 0 c 2-1 --> 1 c (-b^{13, 83}_2 ∧ b^{13, 83}_1 ∧ -b^{13, 83}_0 ∧ -p_1079) -> (-b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ b^{13, 84}_0) c in CNF: c b^{13, 83}_2 ∨ -b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ p_1079 ∨ -b^{13, 84}_2 c b^{13, 83}_2 ∨ -b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ p_1079 ∨ -b^{13, 84}_1 c b^{13, 83}_2 ∨ -b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ p_1079 ∨ b^{13, 84}_0 c in DIMACS: 12242 -12243 12244 1079 -12245 0 12242 -12243 12244 1079 -12246 0 12242 -12243 12244 1079 12247 0 c 1-1 --> 0 c (-b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ b^{13, 83}_0 ∧ -p_1079) -> (-b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ -b^{13, 84}_0) c in CNF: c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ p_1079 ∨ -b^{13, 84}_2 c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ p_1079 ∨ -b^{13, 84}_1 c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ p_1079 ∨ -b^{13, 84}_0 c in DIMACS: 12242 12243 -12244 1079 -12245 0 12242 12243 -12244 1079 -12246 0 12242 12243 -12244 1079 -12247 0 c 0-1 --> -1 c (-b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ -b^{13, 83}_0 ∧ -p_1079) -> ( b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ b^{13, 84}_0) c in CNF: c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ p_1079 ∨ b^{13, 84}_2 c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ p_1079 ∨ -b^{13, 84}_1 c b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ p_1079 ∨ b^{13, 84}_0 c in DIMACS: 12242 12243 12244 1079 12245 0 12242 12243 12244 1079 -12246 0 12242 12243 12244 1079 12247 0 c -1-1 --> -2 c ( b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ b^{13, 83}_0 ∧ -p_1079) -> ( b^{13, 84}_2 ∧ b^{13, 84}_1 ∧ -b^{13, 84}_0) c in CNF: c -b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ p_1079 ∨ b^{13, 84}_2 c -b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ p_1079 ∨ b^{13, 84}_1 c -b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ p_1079 ∨ -b^{13, 84}_0 c in DIMACS: -12242 12243 -12244 1079 12245 0 -12242 12243 -12244 1079 12246 0 -12242 12243 -12244 1079 -12247 0 c -2-1 --> break c ( b^{13, 83}_2 ∧ b^{13, 83}_1 ∧ -b^{13, 83}_0 ∧ -p_1079) -> break c in CNF: c -b^{13, 83}_2 ∨ -b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ p_1079 ∨ break c in DIMACS: -12242 -12243 12244 1079 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 83}_2 ∧ -b^{13, 83}_1 ∧ -b^{13, 83}_0 ∧ true) c in CNF: c -b^{13, 83}_2 ∨ b^{13, 83}_1 ∨ b^{13, 83}_0 ∨ false c in DIMACS: -12242 12243 12244 0 c 3 does not represent an automaton state. c -(-b^{13, 83}_2 ∧ b^{13, 83}_1 ∧ b^{13, 83}_0 ∧ true) c in CNF: c b^{13, 83}_2 ∨ -b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ false c in DIMACS: 12242 -12243 -12244 0 c -3 does not represent an automaton state. c -( b^{13, 83}_2 ∧ b^{13, 83}_1 ∧ b^{13, 83}_0 ∧ true) c in CNF: c -b^{13, 83}_2 ∨ -b^{13, 83}_1 ∨ -b^{13, 83}_0 ∨ false c in DIMACS: -12242 -12243 -12244 0 c i = 84 c -2+1 --> -1 c ( b^{13, 84}_2 ∧ b^{13, 84}_1 ∧ -b^{13, 84}_0 ∧ p_1092) -> ( b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ b^{13, 85}_0) c in CNF: c -b^{13, 84}_2 ∨ -b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ -p_1092 ∨ b^{13, 85}_2 c -b^{13, 84}_2 ∨ -b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ -p_1092 ∨ -b^{13, 85}_1 c -b^{13, 84}_2 ∨ -b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ -p_1092 ∨ b^{13, 85}_0 c in DIMACS: -12245 -12246 12247 -1092 12248 0 -12245 -12246 12247 -1092 -12249 0 -12245 -12246 12247 -1092 12250 0 c -1+1 --> 0 c ( b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ b^{13, 84}_0 ∧ p_1092) -> (-b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ -b^{13, 85}_0) c in CNF: c -b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ -p_1092 ∨ -b^{13, 85}_2 c -b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ -p_1092 ∨ -b^{13, 85}_1 c -b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ -p_1092 ∨ -b^{13, 85}_0 c in DIMACS: -12245 12246 -12247 -1092 -12248 0 -12245 12246 -12247 -1092 -12249 0 -12245 12246 -12247 -1092 -12250 0 c 0+1 --> 1 c (-b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ -b^{13, 84}_0 ∧ p_1092) -> (-b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ b^{13, 85}_0) c in CNF: c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ -p_1092 ∨ -b^{13, 85}_2 c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ -p_1092 ∨ -b^{13, 85}_1 c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ -p_1092 ∨ b^{13, 85}_0 c in DIMACS: 12245 12246 12247 -1092 -12248 0 12245 12246 12247 -1092 -12249 0 12245 12246 12247 -1092 12250 0 c 1+1 --> 2 c (-b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ b^{13, 84}_0 ∧ p_1092) -> (-b^{13, 85}_2 ∧ b^{13, 85}_1 ∧ -b^{13, 85}_0) c in CNF: c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ -p_1092 ∨ -b^{13, 85}_2 c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ -p_1092 ∨ b^{13, 85}_1 c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ -p_1092 ∨ -b^{13, 85}_0 c in DIMACS: 12245 12246 -12247 -1092 -12248 0 12245 12246 -12247 -1092 12249 0 12245 12246 -12247 -1092 -12250 0 c 2+1 --> break c (-b^{13, 84}_2 ∧ b^{13, 84}_1 ∧ -b^{13, 84}_0 ∧ p_1092) -> break c in CNF: c b^{13, 84}_2 ∨ -b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ -p_1092 ∨ break c in DIMACS: 12245 -12246 12247 -1092 1162 0 c 2-1 --> 1 c (-b^{13, 84}_2 ∧ b^{13, 84}_1 ∧ -b^{13, 84}_0 ∧ -p_1092) -> (-b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ b^{13, 85}_0) c in CNF: c b^{13, 84}_2 ∨ -b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ p_1092 ∨ -b^{13, 85}_2 c b^{13, 84}_2 ∨ -b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ p_1092 ∨ -b^{13, 85}_1 c b^{13, 84}_2 ∨ -b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ p_1092 ∨ b^{13, 85}_0 c in DIMACS: 12245 -12246 12247 1092 -12248 0 12245 -12246 12247 1092 -12249 0 12245 -12246 12247 1092 12250 0 c 1-1 --> 0 c (-b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ b^{13, 84}_0 ∧ -p_1092) -> (-b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ -b^{13, 85}_0) c in CNF: c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ p_1092 ∨ -b^{13, 85}_2 c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ p_1092 ∨ -b^{13, 85}_1 c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ p_1092 ∨ -b^{13, 85}_0 c in DIMACS: 12245 12246 -12247 1092 -12248 0 12245 12246 -12247 1092 -12249 0 12245 12246 -12247 1092 -12250 0 c 0-1 --> -1 c (-b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ -b^{13, 84}_0 ∧ -p_1092) -> ( b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ b^{13, 85}_0) c in CNF: c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ p_1092 ∨ b^{13, 85}_2 c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ p_1092 ∨ -b^{13, 85}_1 c b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ p_1092 ∨ b^{13, 85}_0 c in DIMACS: 12245 12246 12247 1092 12248 0 12245 12246 12247 1092 -12249 0 12245 12246 12247 1092 12250 0 c -1-1 --> -2 c ( b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ b^{13, 84}_0 ∧ -p_1092) -> ( b^{13, 85}_2 ∧ b^{13, 85}_1 ∧ -b^{13, 85}_0) c in CNF: c -b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ p_1092 ∨ b^{13, 85}_2 c -b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ p_1092 ∨ b^{13, 85}_1 c -b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ p_1092 ∨ -b^{13, 85}_0 c in DIMACS: -12245 12246 -12247 1092 12248 0 -12245 12246 -12247 1092 12249 0 -12245 12246 -12247 1092 -12250 0 c -2-1 --> break c ( b^{13, 84}_2 ∧ b^{13, 84}_1 ∧ -b^{13, 84}_0 ∧ -p_1092) -> break c in CNF: c -b^{13, 84}_2 ∨ -b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ p_1092 ∨ break c in DIMACS: -12245 -12246 12247 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 84}_2 ∧ -b^{13, 84}_1 ∧ -b^{13, 84}_0 ∧ true) c in CNF: c -b^{13, 84}_2 ∨ b^{13, 84}_1 ∨ b^{13, 84}_0 ∨ false c in DIMACS: -12245 12246 12247 0 c 3 does not represent an automaton state. c -(-b^{13, 84}_2 ∧ b^{13, 84}_1 ∧ b^{13, 84}_0 ∧ true) c in CNF: c b^{13, 84}_2 ∨ -b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ false c in DIMACS: 12245 -12246 -12247 0 c -3 does not represent an automaton state. c -( b^{13, 84}_2 ∧ b^{13, 84}_1 ∧ b^{13, 84}_0 ∧ true) c in CNF: c -b^{13, 84}_2 ∨ -b^{13, 84}_1 ∨ -b^{13, 84}_0 ∨ false c in DIMACS: -12245 -12246 -12247 0 c i = 85 c -2+1 --> -1 c ( b^{13, 85}_2 ∧ b^{13, 85}_1 ∧ -b^{13, 85}_0 ∧ p_1105) -> ( b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ b^{13, 86}_0) c in CNF: c -b^{13, 85}_2 ∨ -b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ -p_1105 ∨ b^{13, 86}_2 c -b^{13, 85}_2 ∨ -b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ -p_1105 ∨ -b^{13, 86}_1 c -b^{13, 85}_2 ∨ -b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ -p_1105 ∨ b^{13, 86}_0 c in DIMACS: -12248 -12249 12250 -1105 12251 0 -12248 -12249 12250 -1105 -12252 0 -12248 -12249 12250 -1105 12253 0 c -1+1 --> 0 c ( b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ b^{13, 85}_0 ∧ p_1105) -> (-b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ -b^{13, 86}_0) c in CNF: c -b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ -p_1105 ∨ -b^{13, 86}_2 c -b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ -p_1105 ∨ -b^{13, 86}_1 c -b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ -p_1105 ∨ -b^{13, 86}_0 c in DIMACS: -12248 12249 -12250 -1105 -12251 0 -12248 12249 -12250 -1105 -12252 0 -12248 12249 -12250 -1105 -12253 0 c 0+1 --> 1 c (-b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ -b^{13, 85}_0 ∧ p_1105) -> (-b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ b^{13, 86}_0) c in CNF: c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ -p_1105 ∨ -b^{13, 86}_2 c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ -p_1105 ∨ -b^{13, 86}_1 c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ -p_1105 ∨ b^{13, 86}_0 c in DIMACS: 12248 12249 12250 -1105 -12251 0 12248 12249 12250 -1105 -12252 0 12248 12249 12250 -1105 12253 0 c 1+1 --> 2 c (-b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ b^{13, 85}_0 ∧ p_1105) -> (-b^{13, 86}_2 ∧ b^{13, 86}_1 ∧ -b^{13, 86}_0) c in CNF: c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ -p_1105 ∨ -b^{13, 86}_2 c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ -p_1105 ∨ b^{13, 86}_1 c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ -p_1105 ∨ -b^{13, 86}_0 c in DIMACS: 12248 12249 -12250 -1105 -12251 0 12248 12249 -12250 -1105 12252 0 12248 12249 -12250 -1105 -12253 0 c 2+1 --> break c (-b^{13, 85}_2 ∧ b^{13, 85}_1 ∧ -b^{13, 85}_0 ∧ p_1105) -> break c in CNF: c b^{13, 85}_2 ∨ -b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ -p_1105 ∨ break c in DIMACS: 12248 -12249 12250 -1105 1162 0 c 2-1 --> 1 c (-b^{13, 85}_2 ∧ b^{13, 85}_1 ∧ -b^{13, 85}_0 ∧ -p_1105) -> (-b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ b^{13, 86}_0) c in CNF: c b^{13, 85}_2 ∨ -b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ p_1105 ∨ -b^{13, 86}_2 c b^{13, 85}_2 ∨ -b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ p_1105 ∨ -b^{13, 86}_1 c b^{13, 85}_2 ∨ -b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ p_1105 ∨ b^{13, 86}_0 c in DIMACS: 12248 -12249 12250 1105 -12251 0 12248 -12249 12250 1105 -12252 0 12248 -12249 12250 1105 12253 0 c 1-1 --> 0 c (-b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ b^{13, 85}_0 ∧ -p_1105) -> (-b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ -b^{13, 86}_0) c in CNF: c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ p_1105 ∨ -b^{13, 86}_2 c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ p_1105 ∨ -b^{13, 86}_1 c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ p_1105 ∨ -b^{13, 86}_0 c in DIMACS: 12248 12249 -12250 1105 -12251 0 12248 12249 -12250 1105 -12252 0 12248 12249 -12250 1105 -12253 0 c 0-1 --> -1 c (-b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ -b^{13, 85}_0 ∧ -p_1105) -> ( b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ b^{13, 86}_0) c in CNF: c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ p_1105 ∨ b^{13, 86}_2 c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ p_1105 ∨ -b^{13, 86}_1 c b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ p_1105 ∨ b^{13, 86}_0 c in DIMACS: 12248 12249 12250 1105 12251 0 12248 12249 12250 1105 -12252 0 12248 12249 12250 1105 12253 0 c -1-1 --> -2 c ( b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ b^{13, 85}_0 ∧ -p_1105) -> ( b^{13, 86}_2 ∧ b^{13, 86}_1 ∧ -b^{13, 86}_0) c in CNF: c -b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ p_1105 ∨ b^{13, 86}_2 c -b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ p_1105 ∨ b^{13, 86}_1 c -b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ p_1105 ∨ -b^{13, 86}_0 c in DIMACS: -12248 12249 -12250 1105 12251 0 -12248 12249 -12250 1105 12252 0 -12248 12249 -12250 1105 -12253 0 c -2-1 --> break c ( b^{13, 85}_2 ∧ b^{13, 85}_1 ∧ -b^{13, 85}_0 ∧ -p_1105) -> break c in CNF: c -b^{13, 85}_2 ∨ -b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ p_1105 ∨ break c in DIMACS: -12248 -12249 12250 1105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 85}_2 ∧ -b^{13, 85}_1 ∧ -b^{13, 85}_0 ∧ true) c in CNF: c -b^{13, 85}_2 ∨ b^{13, 85}_1 ∨ b^{13, 85}_0 ∨ false c in DIMACS: -12248 12249 12250 0 c 3 does not represent an automaton state. c -(-b^{13, 85}_2 ∧ b^{13, 85}_1 ∧ b^{13, 85}_0 ∧ true) c in CNF: c b^{13, 85}_2 ∨ -b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ false c in DIMACS: 12248 -12249 -12250 0 c -3 does not represent an automaton state. c -( b^{13, 85}_2 ∧ b^{13, 85}_1 ∧ b^{13, 85}_0 ∧ true) c in CNF: c -b^{13, 85}_2 ∨ -b^{13, 85}_1 ∨ -b^{13, 85}_0 ∨ false c in DIMACS: -12248 -12249 -12250 0 c i = 86 c -2+1 --> -1 c ( b^{13, 86}_2 ∧ b^{13, 86}_1 ∧ -b^{13, 86}_0 ∧ p_1118) -> ( b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ b^{13, 87}_0) c in CNF: c -b^{13, 86}_2 ∨ -b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ -p_1118 ∨ b^{13, 87}_2 c -b^{13, 86}_2 ∨ -b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ -p_1118 ∨ -b^{13, 87}_1 c -b^{13, 86}_2 ∨ -b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ -p_1118 ∨ b^{13, 87}_0 c in DIMACS: -12251 -12252 12253 -1118 12254 0 -12251 -12252 12253 -1118 -12255 0 -12251 -12252 12253 -1118 12256 0 c -1+1 --> 0 c ( b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ b^{13, 86}_0 ∧ p_1118) -> (-b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ -b^{13, 87}_0) c in CNF: c -b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ -p_1118 ∨ -b^{13, 87}_2 c -b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ -p_1118 ∨ -b^{13, 87}_1 c -b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ -p_1118 ∨ -b^{13, 87}_0 c in DIMACS: -12251 12252 -12253 -1118 -12254 0 -12251 12252 -12253 -1118 -12255 0 -12251 12252 -12253 -1118 -12256 0 c 0+1 --> 1 c (-b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ -b^{13, 86}_0 ∧ p_1118) -> (-b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ b^{13, 87}_0) c in CNF: c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ -p_1118 ∨ -b^{13, 87}_2 c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ -p_1118 ∨ -b^{13, 87}_1 c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ -p_1118 ∨ b^{13, 87}_0 c in DIMACS: 12251 12252 12253 -1118 -12254 0 12251 12252 12253 -1118 -12255 0 12251 12252 12253 -1118 12256 0 c 1+1 --> 2 c (-b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ b^{13, 86}_0 ∧ p_1118) -> (-b^{13, 87}_2 ∧ b^{13, 87}_1 ∧ -b^{13, 87}_0) c in CNF: c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ -p_1118 ∨ -b^{13, 87}_2 c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ -p_1118 ∨ b^{13, 87}_1 c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ -p_1118 ∨ -b^{13, 87}_0 c in DIMACS: 12251 12252 -12253 -1118 -12254 0 12251 12252 -12253 -1118 12255 0 12251 12252 -12253 -1118 -12256 0 c 2+1 --> break c (-b^{13, 86}_2 ∧ b^{13, 86}_1 ∧ -b^{13, 86}_0 ∧ p_1118) -> break c in CNF: c b^{13, 86}_2 ∨ -b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ -p_1118 ∨ break c in DIMACS: 12251 -12252 12253 -1118 1162 0 c 2-1 --> 1 c (-b^{13, 86}_2 ∧ b^{13, 86}_1 ∧ -b^{13, 86}_0 ∧ -p_1118) -> (-b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ b^{13, 87}_0) c in CNF: c b^{13, 86}_2 ∨ -b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ p_1118 ∨ -b^{13, 87}_2 c b^{13, 86}_2 ∨ -b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ p_1118 ∨ -b^{13, 87}_1 c b^{13, 86}_2 ∨ -b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ p_1118 ∨ b^{13, 87}_0 c in DIMACS: 12251 -12252 12253 1118 -12254 0 12251 -12252 12253 1118 -12255 0 12251 -12252 12253 1118 12256 0 c 1-1 --> 0 c (-b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ b^{13, 86}_0 ∧ -p_1118) -> (-b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ -b^{13, 87}_0) c in CNF: c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ p_1118 ∨ -b^{13, 87}_2 c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ p_1118 ∨ -b^{13, 87}_1 c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ p_1118 ∨ -b^{13, 87}_0 c in DIMACS: 12251 12252 -12253 1118 -12254 0 12251 12252 -12253 1118 -12255 0 12251 12252 -12253 1118 -12256 0 c 0-1 --> -1 c (-b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ -b^{13, 86}_0 ∧ -p_1118) -> ( b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ b^{13, 87}_0) c in CNF: c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ p_1118 ∨ b^{13, 87}_2 c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ p_1118 ∨ -b^{13, 87}_1 c b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ p_1118 ∨ b^{13, 87}_0 c in DIMACS: 12251 12252 12253 1118 12254 0 12251 12252 12253 1118 -12255 0 12251 12252 12253 1118 12256 0 c -1-1 --> -2 c ( b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ b^{13, 86}_0 ∧ -p_1118) -> ( b^{13, 87}_2 ∧ b^{13, 87}_1 ∧ -b^{13, 87}_0) c in CNF: c -b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ p_1118 ∨ b^{13, 87}_2 c -b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ p_1118 ∨ b^{13, 87}_1 c -b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ p_1118 ∨ -b^{13, 87}_0 c in DIMACS: -12251 12252 -12253 1118 12254 0 -12251 12252 -12253 1118 12255 0 -12251 12252 -12253 1118 -12256 0 c -2-1 --> break c ( b^{13, 86}_2 ∧ b^{13, 86}_1 ∧ -b^{13, 86}_0 ∧ -p_1118) -> break c in CNF: c -b^{13, 86}_2 ∨ -b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ p_1118 ∨ break c in DIMACS: -12251 -12252 12253 1118 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 86}_2 ∧ -b^{13, 86}_1 ∧ -b^{13, 86}_0 ∧ true) c in CNF: c -b^{13, 86}_2 ∨ b^{13, 86}_1 ∨ b^{13, 86}_0 ∨ false c in DIMACS: -12251 12252 12253 0 c 3 does not represent an automaton state. c -(-b^{13, 86}_2 ∧ b^{13, 86}_1 ∧ b^{13, 86}_0 ∧ true) c in CNF: c b^{13, 86}_2 ∨ -b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ false c in DIMACS: 12251 -12252 -12253 0 c -3 does not represent an automaton state. c -( b^{13, 86}_2 ∧ b^{13, 86}_1 ∧ b^{13, 86}_0 ∧ true) c in CNF: c -b^{13, 86}_2 ∨ -b^{13, 86}_1 ∨ -b^{13, 86}_0 ∨ false c in DIMACS: -12251 -12252 -12253 0 c i = 87 c -2+1 --> -1 c ( b^{13, 87}_2 ∧ b^{13, 87}_1 ∧ -b^{13, 87}_0 ∧ p_1131) -> ( b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ b^{13, 88}_0) c in CNF: c -b^{13, 87}_2 ∨ -b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ -p_1131 ∨ b^{13, 88}_2 c -b^{13, 87}_2 ∨ -b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ -p_1131 ∨ -b^{13, 88}_1 c -b^{13, 87}_2 ∨ -b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ -p_1131 ∨ b^{13, 88}_0 c in DIMACS: -12254 -12255 12256 -1131 12257 0 -12254 -12255 12256 -1131 -12258 0 -12254 -12255 12256 -1131 12259 0 c -1+1 --> 0 c ( b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ b^{13, 87}_0 ∧ p_1131) -> (-b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ -b^{13, 88}_0) c in CNF: c -b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ -p_1131 ∨ -b^{13, 88}_2 c -b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ -p_1131 ∨ -b^{13, 88}_1 c -b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ -p_1131 ∨ -b^{13, 88}_0 c in DIMACS: -12254 12255 -12256 -1131 -12257 0 -12254 12255 -12256 -1131 -12258 0 -12254 12255 -12256 -1131 -12259 0 c 0+1 --> 1 c (-b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ -b^{13, 87}_0 ∧ p_1131) -> (-b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ b^{13, 88}_0) c in CNF: c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ -p_1131 ∨ -b^{13, 88}_2 c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ -p_1131 ∨ -b^{13, 88}_1 c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ -p_1131 ∨ b^{13, 88}_0 c in DIMACS: 12254 12255 12256 -1131 -12257 0 12254 12255 12256 -1131 -12258 0 12254 12255 12256 -1131 12259 0 c 1+1 --> 2 c (-b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ b^{13, 87}_0 ∧ p_1131) -> (-b^{13, 88}_2 ∧ b^{13, 88}_1 ∧ -b^{13, 88}_0) c in CNF: c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ -p_1131 ∨ -b^{13, 88}_2 c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ -p_1131 ∨ b^{13, 88}_1 c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ -p_1131 ∨ -b^{13, 88}_0 c in DIMACS: 12254 12255 -12256 -1131 -12257 0 12254 12255 -12256 -1131 12258 0 12254 12255 -12256 -1131 -12259 0 c 2+1 --> break c (-b^{13, 87}_2 ∧ b^{13, 87}_1 ∧ -b^{13, 87}_0 ∧ p_1131) -> break c in CNF: c b^{13, 87}_2 ∨ -b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ -p_1131 ∨ break c in DIMACS: 12254 -12255 12256 -1131 1162 0 c 2-1 --> 1 c (-b^{13, 87}_2 ∧ b^{13, 87}_1 ∧ -b^{13, 87}_0 ∧ -p_1131) -> (-b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ b^{13, 88}_0) c in CNF: c b^{13, 87}_2 ∨ -b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ p_1131 ∨ -b^{13, 88}_2 c b^{13, 87}_2 ∨ -b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ p_1131 ∨ -b^{13, 88}_1 c b^{13, 87}_2 ∨ -b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ p_1131 ∨ b^{13, 88}_0 c in DIMACS: 12254 -12255 12256 1131 -12257 0 12254 -12255 12256 1131 -12258 0 12254 -12255 12256 1131 12259 0 c 1-1 --> 0 c (-b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ b^{13, 87}_0 ∧ -p_1131) -> (-b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ -b^{13, 88}_0) c in CNF: c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ p_1131 ∨ -b^{13, 88}_2 c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ p_1131 ∨ -b^{13, 88}_1 c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ p_1131 ∨ -b^{13, 88}_0 c in DIMACS: 12254 12255 -12256 1131 -12257 0 12254 12255 -12256 1131 -12258 0 12254 12255 -12256 1131 -12259 0 c 0-1 --> -1 c (-b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ -b^{13, 87}_0 ∧ -p_1131) -> ( b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ b^{13, 88}_0) c in CNF: c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ p_1131 ∨ b^{13, 88}_2 c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ p_1131 ∨ -b^{13, 88}_1 c b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ p_1131 ∨ b^{13, 88}_0 c in DIMACS: 12254 12255 12256 1131 12257 0 12254 12255 12256 1131 -12258 0 12254 12255 12256 1131 12259 0 c -1-1 --> -2 c ( b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ b^{13, 87}_0 ∧ -p_1131) -> ( b^{13, 88}_2 ∧ b^{13, 88}_1 ∧ -b^{13, 88}_0) c in CNF: c -b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ p_1131 ∨ b^{13, 88}_2 c -b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ p_1131 ∨ b^{13, 88}_1 c -b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ p_1131 ∨ -b^{13, 88}_0 c in DIMACS: -12254 12255 -12256 1131 12257 0 -12254 12255 -12256 1131 12258 0 -12254 12255 -12256 1131 -12259 0 c -2-1 --> break c ( b^{13, 87}_2 ∧ b^{13, 87}_1 ∧ -b^{13, 87}_0 ∧ -p_1131) -> break c in CNF: c -b^{13, 87}_2 ∨ -b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ p_1131 ∨ break c in DIMACS: -12254 -12255 12256 1131 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 87}_2 ∧ -b^{13, 87}_1 ∧ -b^{13, 87}_0 ∧ true) c in CNF: c -b^{13, 87}_2 ∨ b^{13, 87}_1 ∨ b^{13, 87}_0 ∨ false c in DIMACS: -12254 12255 12256 0 c 3 does not represent an automaton state. c -(-b^{13, 87}_2 ∧ b^{13, 87}_1 ∧ b^{13, 87}_0 ∧ true) c in CNF: c b^{13, 87}_2 ∨ -b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ false c in DIMACS: 12254 -12255 -12256 0 c -3 does not represent an automaton state. c -( b^{13, 87}_2 ∧ b^{13, 87}_1 ∧ b^{13, 87}_0 ∧ true) c in CNF: c -b^{13, 87}_2 ∨ -b^{13, 87}_1 ∨ -b^{13, 87}_0 ∨ false c in DIMACS: -12254 -12255 -12256 0 c i = 88 c -2+1 --> -1 c ( b^{13, 88}_2 ∧ b^{13, 88}_1 ∧ -b^{13, 88}_0 ∧ p_1144) -> ( b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ b^{13, 89}_0) c in CNF: c -b^{13, 88}_2 ∨ -b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ -p_1144 ∨ b^{13, 89}_2 c -b^{13, 88}_2 ∨ -b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ -p_1144 ∨ -b^{13, 89}_1 c -b^{13, 88}_2 ∨ -b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ -p_1144 ∨ b^{13, 89}_0 c in DIMACS: -12257 -12258 12259 -1144 12260 0 -12257 -12258 12259 -1144 -12261 0 -12257 -12258 12259 -1144 12262 0 c -1+1 --> 0 c ( b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ b^{13, 88}_0 ∧ p_1144) -> (-b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ -b^{13, 89}_0) c in CNF: c -b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ -p_1144 ∨ -b^{13, 89}_2 c -b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ -p_1144 ∨ -b^{13, 89}_1 c -b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ -p_1144 ∨ -b^{13, 89}_0 c in DIMACS: -12257 12258 -12259 -1144 -12260 0 -12257 12258 -12259 -1144 -12261 0 -12257 12258 -12259 -1144 -12262 0 c 0+1 --> 1 c (-b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ -b^{13, 88}_0 ∧ p_1144) -> (-b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ b^{13, 89}_0) c in CNF: c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ -p_1144 ∨ -b^{13, 89}_2 c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ -p_1144 ∨ -b^{13, 89}_1 c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ -p_1144 ∨ b^{13, 89}_0 c in DIMACS: 12257 12258 12259 -1144 -12260 0 12257 12258 12259 -1144 -12261 0 12257 12258 12259 -1144 12262 0 c 1+1 --> 2 c (-b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ b^{13, 88}_0 ∧ p_1144) -> (-b^{13, 89}_2 ∧ b^{13, 89}_1 ∧ -b^{13, 89}_0) c in CNF: c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ -p_1144 ∨ -b^{13, 89}_2 c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ -p_1144 ∨ b^{13, 89}_1 c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ -p_1144 ∨ -b^{13, 89}_0 c in DIMACS: 12257 12258 -12259 -1144 -12260 0 12257 12258 -12259 -1144 12261 0 12257 12258 -12259 -1144 -12262 0 c 2+1 --> break c (-b^{13, 88}_2 ∧ b^{13, 88}_1 ∧ -b^{13, 88}_0 ∧ p_1144) -> break c in CNF: c b^{13, 88}_2 ∨ -b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ -p_1144 ∨ break c in DIMACS: 12257 -12258 12259 -1144 1162 0 c 2-1 --> 1 c (-b^{13, 88}_2 ∧ b^{13, 88}_1 ∧ -b^{13, 88}_0 ∧ -p_1144) -> (-b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ b^{13, 89}_0) c in CNF: c b^{13, 88}_2 ∨ -b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ p_1144 ∨ -b^{13, 89}_2 c b^{13, 88}_2 ∨ -b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ p_1144 ∨ -b^{13, 89}_1 c b^{13, 88}_2 ∨ -b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ p_1144 ∨ b^{13, 89}_0 c in DIMACS: 12257 -12258 12259 1144 -12260 0 12257 -12258 12259 1144 -12261 0 12257 -12258 12259 1144 12262 0 c 1-1 --> 0 c (-b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ b^{13, 88}_0 ∧ -p_1144) -> (-b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ -b^{13, 89}_0) c in CNF: c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ p_1144 ∨ -b^{13, 89}_2 c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ p_1144 ∨ -b^{13, 89}_1 c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ p_1144 ∨ -b^{13, 89}_0 c in DIMACS: 12257 12258 -12259 1144 -12260 0 12257 12258 -12259 1144 -12261 0 12257 12258 -12259 1144 -12262 0 c 0-1 --> -1 c (-b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ -b^{13, 88}_0 ∧ -p_1144) -> ( b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ b^{13, 89}_0) c in CNF: c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ p_1144 ∨ b^{13, 89}_2 c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ p_1144 ∨ -b^{13, 89}_1 c b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ p_1144 ∨ b^{13, 89}_0 c in DIMACS: 12257 12258 12259 1144 12260 0 12257 12258 12259 1144 -12261 0 12257 12258 12259 1144 12262 0 c -1-1 --> -2 c ( b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ b^{13, 88}_0 ∧ -p_1144) -> ( b^{13, 89}_2 ∧ b^{13, 89}_1 ∧ -b^{13, 89}_0) c in CNF: c -b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ p_1144 ∨ b^{13, 89}_2 c -b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ p_1144 ∨ b^{13, 89}_1 c -b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ p_1144 ∨ -b^{13, 89}_0 c in DIMACS: -12257 12258 -12259 1144 12260 0 -12257 12258 -12259 1144 12261 0 -12257 12258 -12259 1144 -12262 0 c -2-1 --> break c ( b^{13, 88}_2 ∧ b^{13, 88}_1 ∧ -b^{13, 88}_0 ∧ -p_1144) -> break c in CNF: c -b^{13, 88}_2 ∨ -b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ p_1144 ∨ break c in DIMACS: -12257 -12258 12259 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 88}_2 ∧ -b^{13, 88}_1 ∧ -b^{13, 88}_0 ∧ true) c in CNF: c -b^{13, 88}_2 ∨ b^{13, 88}_1 ∨ b^{13, 88}_0 ∨ false c in DIMACS: -12257 12258 12259 0 c 3 does not represent an automaton state. c -(-b^{13, 88}_2 ∧ b^{13, 88}_1 ∧ b^{13, 88}_0 ∧ true) c in CNF: c b^{13, 88}_2 ∨ -b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ false c in DIMACS: 12257 -12258 -12259 0 c -3 does not represent an automaton state. c -( b^{13, 88}_2 ∧ b^{13, 88}_1 ∧ b^{13, 88}_0 ∧ true) c in CNF: c -b^{13, 88}_2 ∨ -b^{13, 88}_1 ∨ -b^{13, 88}_0 ∨ false c in DIMACS: -12257 -12258 -12259 0 c i = 89 c -2+1 --> -1 c ( b^{13, 89}_2 ∧ b^{13, 89}_1 ∧ -b^{13, 89}_0 ∧ p_1157) -> ( b^{13, 90}_2 ∧ -b^{13, 90}_1 ∧ b^{13, 90}_0) c in CNF: c -b^{13, 89}_2 ∨ -b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ -p_1157 ∨ b^{13, 90}_2 c -b^{13, 89}_2 ∨ -b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ -p_1157 ∨ -b^{13, 90}_1 c -b^{13, 89}_2 ∨ -b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ -p_1157 ∨ b^{13, 90}_0 c in DIMACS: -12260 -12261 12262 -1157 12263 0 -12260 -12261 12262 -1157 -12264 0 -12260 -12261 12262 -1157 12265 0 c -1+1 --> 0 c ( b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ b^{13, 89}_0 ∧ p_1157) -> (-b^{13, 90}_2 ∧ -b^{13, 90}_1 ∧ -b^{13, 90}_0) c in CNF: c -b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ -p_1157 ∨ -b^{13, 90}_2 c -b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ -p_1157 ∨ -b^{13, 90}_1 c -b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ -p_1157 ∨ -b^{13, 90}_0 c in DIMACS: -12260 12261 -12262 -1157 -12263 0 -12260 12261 -12262 -1157 -12264 0 -12260 12261 -12262 -1157 -12265 0 c 0+1 --> 1 c (-b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ -b^{13, 89}_0 ∧ p_1157) -> (-b^{13, 90}_2 ∧ -b^{13, 90}_1 ∧ b^{13, 90}_0) c in CNF: c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ -p_1157 ∨ -b^{13, 90}_2 c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ -p_1157 ∨ -b^{13, 90}_1 c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ -p_1157 ∨ b^{13, 90}_0 c in DIMACS: 12260 12261 12262 -1157 -12263 0 12260 12261 12262 -1157 -12264 0 12260 12261 12262 -1157 12265 0 c 1+1 --> 2 c (-b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ b^{13, 89}_0 ∧ p_1157) -> (-b^{13, 90}_2 ∧ b^{13, 90}_1 ∧ -b^{13, 90}_0) c in CNF: c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ -p_1157 ∨ -b^{13, 90}_2 c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ -p_1157 ∨ b^{13, 90}_1 c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ -p_1157 ∨ -b^{13, 90}_0 c in DIMACS: 12260 12261 -12262 -1157 -12263 0 12260 12261 -12262 -1157 12264 0 12260 12261 -12262 -1157 -12265 0 c 2+1 --> break c (-b^{13, 89}_2 ∧ b^{13, 89}_1 ∧ -b^{13, 89}_0 ∧ p_1157) -> break c in CNF: c b^{13, 89}_2 ∨ -b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ -p_1157 ∨ break c in DIMACS: 12260 -12261 12262 -1157 1162 0 c 2-1 --> 1 c (-b^{13, 89}_2 ∧ b^{13, 89}_1 ∧ -b^{13, 89}_0 ∧ -p_1157) -> (-b^{13, 90}_2 ∧ -b^{13, 90}_1 ∧ b^{13, 90}_0) c in CNF: c b^{13, 89}_2 ∨ -b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ p_1157 ∨ -b^{13, 90}_2 c b^{13, 89}_2 ∨ -b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ p_1157 ∨ -b^{13, 90}_1 c b^{13, 89}_2 ∨ -b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ p_1157 ∨ b^{13, 90}_0 c in DIMACS: 12260 -12261 12262 1157 -12263 0 12260 -12261 12262 1157 -12264 0 12260 -12261 12262 1157 12265 0 c 1-1 --> 0 c (-b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ b^{13, 89}_0 ∧ -p_1157) -> (-b^{13, 90}_2 ∧ -b^{13, 90}_1 ∧ -b^{13, 90}_0) c in CNF: c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ p_1157 ∨ -b^{13, 90}_2 c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ p_1157 ∨ -b^{13, 90}_1 c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ p_1157 ∨ -b^{13, 90}_0 c in DIMACS: 12260 12261 -12262 1157 -12263 0 12260 12261 -12262 1157 -12264 0 12260 12261 -12262 1157 -12265 0 c 0-1 --> -1 c (-b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ -b^{13, 89}_0 ∧ -p_1157) -> ( b^{13, 90}_2 ∧ -b^{13, 90}_1 ∧ b^{13, 90}_0) c in CNF: c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ p_1157 ∨ b^{13, 90}_2 c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ p_1157 ∨ -b^{13, 90}_1 c b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ p_1157 ∨ b^{13, 90}_0 c in DIMACS: 12260 12261 12262 1157 12263 0 12260 12261 12262 1157 -12264 0 12260 12261 12262 1157 12265 0 c -1-1 --> -2 c ( b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ b^{13, 89}_0 ∧ -p_1157) -> ( b^{13, 90}_2 ∧ b^{13, 90}_1 ∧ -b^{13, 90}_0) c in CNF: c -b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ p_1157 ∨ b^{13, 90}_2 c -b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ p_1157 ∨ b^{13, 90}_1 c -b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ p_1157 ∨ -b^{13, 90}_0 c in DIMACS: -12260 12261 -12262 1157 12263 0 -12260 12261 -12262 1157 12264 0 -12260 12261 -12262 1157 -12265 0 c -2-1 --> break c ( b^{13, 89}_2 ∧ b^{13, 89}_1 ∧ -b^{13, 89}_0 ∧ -p_1157) -> break c in CNF: c -b^{13, 89}_2 ∨ -b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ p_1157 ∨ break c in DIMACS: -12260 -12261 12262 1157 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{13, 89}_2 ∧ -b^{13, 89}_1 ∧ -b^{13, 89}_0 ∧ true) c in CNF: c -b^{13, 89}_2 ∨ b^{13, 89}_1 ∨ b^{13, 89}_0 ∨ false c in DIMACS: -12260 12261 12262 0 c 3 does not represent an automaton state. c -(-b^{13, 89}_2 ∧ b^{13, 89}_1 ∧ b^{13, 89}_0 ∧ true) c in CNF: c b^{13, 89}_2 ∨ -b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ false c in DIMACS: 12260 -12261 -12262 0 c -3 does not represent an automaton state. c -( b^{13, 89}_2 ∧ b^{13, 89}_1 ∧ b^{13, 89}_0 ∧ true) c in CNF: c -b^{13, 89}_2 ∨ -b^{13, 89}_1 ∨ -b^{13, 89}_0 ∨ false c in DIMACS: -12260 -12261 -12262 0 c INIT for k = 14 c -b^{14, 1}_2 c -b^{14, 1}_1 c -b^{14, 1}_0 c in DIMACS: -12266 0 -12267 0 -12268 0 c Transitions for k = 14 c i = 1 c -2+1 --> -1 c ( b^{14, 1}_2 ∧ b^{14, 1}_1 ∧ -b^{14, 1}_0 ∧ p_14) -> ( b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ b^{14, 2}_0) c in CNF: c -b^{14, 1}_2 ∨ -b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ -p_14 ∨ b^{14, 2}_2 c -b^{14, 1}_2 ∨ -b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ -p_14 ∨ -b^{14, 2}_1 c -b^{14, 1}_2 ∨ -b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ -p_14 ∨ b^{14, 2}_0 c in DIMACS: -12266 -12267 12268 -14 12269 0 -12266 -12267 12268 -14 -12270 0 -12266 -12267 12268 -14 12271 0 c -1+1 --> 0 c ( b^{14, 1}_2 ∧ -b^{14, 1}_1 ∧ b^{14, 1}_0 ∧ p_14) -> (-b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ -b^{14, 2}_0) c in CNF: c -b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ -p_14 ∨ -b^{14, 2}_2 c -b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ -p_14 ∨ -b^{14, 2}_1 c -b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ -p_14 ∨ -b^{14, 2}_0 c in DIMACS: -12266 12267 -12268 -14 -12269 0 -12266 12267 -12268 -14 -12270 0 -12266 12267 -12268 -14 -12271 0 c 0+1 --> 1 c (-b^{14, 1}_2 ∧ -b^{14, 1}_1 ∧ -b^{14, 1}_0 ∧ p_14) -> (-b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ b^{14, 2}_0) c in CNF: c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ -p_14 ∨ -b^{14, 2}_2 c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ -p_14 ∨ -b^{14, 2}_1 c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ -p_14 ∨ b^{14, 2}_0 c in DIMACS: 12266 12267 12268 -14 -12269 0 12266 12267 12268 -14 -12270 0 12266 12267 12268 -14 12271 0 c 1+1 --> 2 c (-b^{14, 1}_2 ∧ -b^{14, 1}_1 ∧ b^{14, 1}_0 ∧ p_14) -> (-b^{14, 2}_2 ∧ b^{14, 2}_1 ∧ -b^{14, 2}_0) c in CNF: c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ -p_14 ∨ -b^{14, 2}_2 c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ -p_14 ∨ b^{14, 2}_1 c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ -p_14 ∨ -b^{14, 2}_0 c in DIMACS: 12266 12267 -12268 -14 -12269 0 12266 12267 -12268 -14 12270 0 12266 12267 -12268 -14 -12271 0 c 2+1 --> break c (-b^{14, 1}_2 ∧ b^{14, 1}_1 ∧ -b^{14, 1}_0 ∧ p_14) -> break c in CNF: c b^{14, 1}_2 ∨ -b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ -p_14 ∨ break c in DIMACS: 12266 -12267 12268 -14 1162 0 c 2-1 --> 1 c (-b^{14, 1}_2 ∧ b^{14, 1}_1 ∧ -b^{14, 1}_0 ∧ -p_14) -> (-b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ b^{14, 2}_0) c in CNF: c b^{14, 1}_2 ∨ -b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ p_14 ∨ -b^{14, 2}_2 c b^{14, 1}_2 ∨ -b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ p_14 ∨ -b^{14, 2}_1 c b^{14, 1}_2 ∨ -b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ p_14 ∨ b^{14, 2}_0 c in DIMACS: 12266 -12267 12268 14 -12269 0 12266 -12267 12268 14 -12270 0 12266 -12267 12268 14 12271 0 c 1-1 --> 0 c (-b^{14, 1}_2 ∧ -b^{14, 1}_1 ∧ b^{14, 1}_0 ∧ -p_14) -> (-b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ -b^{14, 2}_0) c in CNF: c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ p_14 ∨ -b^{14, 2}_2 c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ p_14 ∨ -b^{14, 2}_1 c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ p_14 ∨ -b^{14, 2}_0 c in DIMACS: 12266 12267 -12268 14 -12269 0 12266 12267 -12268 14 -12270 0 12266 12267 -12268 14 -12271 0 c 0-1 --> -1 c (-b^{14, 1}_2 ∧ -b^{14, 1}_1 ∧ -b^{14, 1}_0 ∧ -p_14) -> ( b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ b^{14, 2}_0) c in CNF: c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ p_14 ∨ b^{14, 2}_2 c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ p_14 ∨ -b^{14, 2}_1 c b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ p_14 ∨ b^{14, 2}_0 c in DIMACS: 12266 12267 12268 14 12269 0 12266 12267 12268 14 -12270 0 12266 12267 12268 14 12271 0 c -1-1 --> -2 c ( b^{14, 1}_2 ∧ -b^{14, 1}_1 ∧ b^{14, 1}_0 ∧ -p_14) -> ( b^{14, 2}_2 ∧ b^{14, 2}_1 ∧ -b^{14, 2}_0) c in CNF: c -b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ p_14 ∨ b^{14, 2}_2 c -b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ p_14 ∨ b^{14, 2}_1 c -b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ p_14 ∨ -b^{14, 2}_0 c in DIMACS: -12266 12267 -12268 14 12269 0 -12266 12267 -12268 14 12270 0 -12266 12267 -12268 14 -12271 0 c -2-1 --> break c ( b^{14, 1}_2 ∧ b^{14, 1}_1 ∧ -b^{14, 1}_0 ∧ -p_14) -> break c in CNF: c -b^{14, 1}_2 ∨ -b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ p_14 ∨ break c in DIMACS: -12266 -12267 12268 14 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 1}_2 ∧ -b^{14, 1}_1 ∧ -b^{14, 1}_0 ∧ true) c in CNF: c -b^{14, 1}_2 ∨ b^{14, 1}_1 ∨ b^{14, 1}_0 ∨ false c in DIMACS: -12266 12267 12268 0 c 3 does not represent an automaton state. c -(-b^{14, 1}_2 ∧ b^{14, 1}_1 ∧ b^{14, 1}_0 ∧ true) c in CNF: c b^{14, 1}_2 ∨ -b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ false c in DIMACS: 12266 -12267 -12268 0 c -3 does not represent an automaton state. c -( b^{14, 1}_2 ∧ b^{14, 1}_1 ∧ b^{14, 1}_0 ∧ true) c in CNF: c -b^{14, 1}_2 ∨ -b^{14, 1}_1 ∨ -b^{14, 1}_0 ∨ false c in DIMACS: -12266 -12267 -12268 0 c i = 2 c -2+1 --> -1 c ( b^{14, 2}_2 ∧ b^{14, 2}_1 ∧ -b^{14, 2}_0 ∧ p_28) -> ( b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ b^{14, 3}_0) c in CNF: c -b^{14, 2}_2 ∨ -b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ -p_28 ∨ b^{14, 3}_2 c -b^{14, 2}_2 ∨ -b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ -p_28 ∨ -b^{14, 3}_1 c -b^{14, 2}_2 ∨ -b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ -p_28 ∨ b^{14, 3}_0 c in DIMACS: -12269 -12270 12271 -28 12272 0 -12269 -12270 12271 -28 -12273 0 -12269 -12270 12271 -28 12274 0 c -1+1 --> 0 c ( b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ b^{14, 2}_0 ∧ p_28) -> (-b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ -b^{14, 3}_0) c in CNF: c -b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ -p_28 ∨ -b^{14, 3}_2 c -b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ -p_28 ∨ -b^{14, 3}_1 c -b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ -p_28 ∨ -b^{14, 3}_0 c in DIMACS: -12269 12270 -12271 -28 -12272 0 -12269 12270 -12271 -28 -12273 0 -12269 12270 -12271 -28 -12274 0 c 0+1 --> 1 c (-b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ -b^{14, 2}_0 ∧ p_28) -> (-b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ b^{14, 3}_0) c in CNF: c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ -p_28 ∨ -b^{14, 3}_2 c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ -p_28 ∨ -b^{14, 3}_1 c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ -p_28 ∨ b^{14, 3}_0 c in DIMACS: 12269 12270 12271 -28 -12272 0 12269 12270 12271 -28 -12273 0 12269 12270 12271 -28 12274 0 c 1+1 --> 2 c (-b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ b^{14, 2}_0 ∧ p_28) -> (-b^{14, 3}_2 ∧ b^{14, 3}_1 ∧ -b^{14, 3}_0) c in CNF: c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ -p_28 ∨ -b^{14, 3}_2 c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ -p_28 ∨ b^{14, 3}_1 c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ -p_28 ∨ -b^{14, 3}_0 c in DIMACS: 12269 12270 -12271 -28 -12272 0 12269 12270 -12271 -28 12273 0 12269 12270 -12271 -28 -12274 0 c 2+1 --> break c (-b^{14, 2}_2 ∧ b^{14, 2}_1 ∧ -b^{14, 2}_0 ∧ p_28) -> break c in CNF: c b^{14, 2}_2 ∨ -b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ -p_28 ∨ break c in DIMACS: 12269 -12270 12271 -28 1162 0 c 2-1 --> 1 c (-b^{14, 2}_2 ∧ b^{14, 2}_1 ∧ -b^{14, 2}_0 ∧ -p_28) -> (-b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ b^{14, 3}_0) c in CNF: c b^{14, 2}_2 ∨ -b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ p_28 ∨ -b^{14, 3}_2 c b^{14, 2}_2 ∨ -b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ p_28 ∨ -b^{14, 3}_1 c b^{14, 2}_2 ∨ -b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ p_28 ∨ b^{14, 3}_0 c in DIMACS: 12269 -12270 12271 28 -12272 0 12269 -12270 12271 28 -12273 0 12269 -12270 12271 28 12274 0 c 1-1 --> 0 c (-b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ b^{14, 2}_0 ∧ -p_28) -> (-b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ -b^{14, 3}_0) c in CNF: c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ p_28 ∨ -b^{14, 3}_2 c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ p_28 ∨ -b^{14, 3}_1 c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ p_28 ∨ -b^{14, 3}_0 c in DIMACS: 12269 12270 -12271 28 -12272 0 12269 12270 -12271 28 -12273 0 12269 12270 -12271 28 -12274 0 c 0-1 --> -1 c (-b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ -b^{14, 2}_0 ∧ -p_28) -> ( b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ b^{14, 3}_0) c in CNF: c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ p_28 ∨ b^{14, 3}_2 c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ p_28 ∨ -b^{14, 3}_1 c b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ p_28 ∨ b^{14, 3}_0 c in DIMACS: 12269 12270 12271 28 12272 0 12269 12270 12271 28 -12273 0 12269 12270 12271 28 12274 0 c -1-1 --> -2 c ( b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ b^{14, 2}_0 ∧ -p_28) -> ( b^{14, 3}_2 ∧ b^{14, 3}_1 ∧ -b^{14, 3}_0) c in CNF: c -b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ p_28 ∨ b^{14, 3}_2 c -b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ p_28 ∨ b^{14, 3}_1 c -b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ p_28 ∨ -b^{14, 3}_0 c in DIMACS: -12269 12270 -12271 28 12272 0 -12269 12270 -12271 28 12273 0 -12269 12270 -12271 28 -12274 0 c -2-1 --> break c ( b^{14, 2}_2 ∧ b^{14, 2}_1 ∧ -b^{14, 2}_0 ∧ -p_28) -> break c in CNF: c -b^{14, 2}_2 ∨ -b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ p_28 ∨ break c in DIMACS: -12269 -12270 12271 28 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 2}_2 ∧ -b^{14, 2}_1 ∧ -b^{14, 2}_0 ∧ true) c in CNF: c -b^{14, 2}_2 ∨ b^{14, 2}_1 ∨ b^{14, 2}_0 ∨ false c in DIMACS: -12269 12270 12271 0 c 3 does not represent an automaton state. c -(-b^{14, 2}_2 ∧ b^{14, 2}_1 ∧ b^{14, 2}_0 ∧ true) c in CNF: c b^{14, 2}_2 ∨ -b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ false c in DIMACS: 12269 -12270 -12271 0 c -3 does not represent an automaton state. c -( b^{14, 2}_2 ∧ b^{14, 2}_1 ∧ b^{14, 2}_0 ∧ true) c in CNF: c -b^{14, 2}_2 ∨ -b^{14, 2}_1 ∨ -b^{14, 2}_0 ∨ false c in DIMACS: -12269 -12270 -12271 0 c i = 3 c -2+1 --> -1 c ( b^{14, 3}_2 ∧ b^{14, 3}_1 ∧ -b^{14, 3}_0 ∧ p_42) -> ( b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ b^{14, 4}_0) c in CNF: c -b^{14, 3}_2 ∨ -b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ -p_42 ∨ b^{14, 4}_2 c -b^{14, 3}_2 ∨ -b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ -p_42 ∨ -b^{14, 4}_1 c -b^{14, 3}_2 ∨ -b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ -p_42 ∨ b^{14, 4}_0 c in DIMACS: -12272 -12273 12274 -42 12275 0 -12272 -12273 12274 -42 -12276 0 -12272 -12273 12274 -42 12277 0 c -1+1 --> 0 c ( b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ b^{14, 3}_0 ∧ p_42) -> (-b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ -b^{14, 4}_0) c in CNF: c -b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ -p_42 ∨ -b^{14, 4}_2 c -b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ -p_42 ∨ -b^{14, 4}_1 c -b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ -p_42 ∨ -b^{14, 4}_0 c in DIMACS: -12272 12273 -12274 -42 -12275 0 -12272 12273 -12274 -42 -12276 0 -12272 12273 -12274 -42 -12277 0 c 0+1 --> 1 c (-b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ -b^{14, 3}_0 ∧ p_42) -> (-b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ b^{14, 4}_0) c in CNF: c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ -p_42 ∨ -b^{14, 4}_2 c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ -p_42 ∨ -b^{14, 4}_1 c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ -p_42 ∨ b^{14, 4}_0 c in DIMACS: 12272 12273 12274 -42 -12275 0 12272 12273 12274 -42 -12276 0 12272 12273 12274 -42 12277 0 c 1+1 --> 2 c (-b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ b^{14, 3}_0 ∧ p_42) -> (-b^{14, 4}_2 ∧ b^{14, 4}_1 ∧ -b^{14, 4}_0) c in CNF: c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ -p_42 ∨ -b^{14, 4}_2 c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ -p_42 ∨ b^{14, 4}_1 c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ -p_42 ∨ -b^{14, 4}_0 c in DIMACS: 12272 12273 -12274 -42 -12275 0 12272 12273 -12274 -42 12276 0 12272 12273 -12274 -42 -12277 0 c 2+1 --> break c (-b^{14, 3}_2 ∧ b^{14, 3}_1 ∧ -b^{14, 3}_0 ∧ p_42) -> break c in CNF: c b^{14, 3}_2 ∨ -b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ -p_42 ∨ break c in DIMACS: 12272 -12273 12274 -42 1162 0 c 2-1 --> 1 c (-b^{14, 3}_2 ∧ b^{14, 3}_1 ∧ -b^{14, 3}_0 ∧ -p_42) -> (-b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ b^{14, 4}_0) c in CNF: c b^{14, 3}_2 ∨ -b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ p_42 ∨ -b^{14, 4}_2 c b^{14, 3}_2 ∨ -b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ p_42 ∨ -b^{14, 4}_1 c b^{14, 3}_2 ∨ -b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ p_42 ∨ b^{14, 4}_0 c in DIMACS: 12272 -12273 12274 42 -12275 0 12272 -12273 12274 42 -12276 0 12272 -12273 12274 42 12277 0 c 1-1 --> 0 c (-b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ b^{14, 3}_0 ∧ -p_42) -> (-b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ -b^{14, 4}_0) c in CNF: c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ p_42 ∨ -b^{14, 4}_2 c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ p_42 ∨ -b^{14, 4}_1 c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ p_42 ∨ -b^{14, 4}_0 c in DIMACS: 12272 12273 -12274 42 -12275 0 12272 12273 -12274 42 -12276 0 12272 12273 -12274 42 -12277 0 c 0-1 --> -1 c (-b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ -b^{14, 3}_0 ∧ -p_42) -> ( b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ b^{14, 4}_0) c in CNF: c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ p_42 ∨ b^{14, 4}_2 c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ p_42 ∨ -b^{14, 4}_1 c b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ p_42 ∨ b^{14, 4}_0 c in DIMACS: 12272 12273 12274 42 12275 0 12272 12273 12274 42 -12276 0 12272 12273 12274 42 12277 0 c -1-1 --> -2 c ( b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ b^{14, 3}_0 ∧ -p_42) -> ( b^{14, 4}_2 ∧ b^{14, 4}_1 ∧ -b^{14, 4}_0) c in CNF: c -b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ p_42 ∨ b^{14, 4}_2 c -b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ p_42 ∨ b^{14, 4}_1 c -b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ p_42 ∨ -b^{14, 4}_0 c in DIMACS: -12272 12273 -12274 42 12275 0 -12272 12273 -12274 42 12276 0 -12272 12273 -12274 42 -12277 0 c -2-1 --> break c ( b^{14, 3}_2 ∧ b^{14, 3}_1 ∧ -b^{14, 3}_0 ∧ -p_42) -> break c in CNF: c -b^{14, 3}_2 ∨ -b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ p_42 ∨ break c in DIMACS: -12272 -12273 12274 42 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 3}_2 ∧ -b^{14, 3}_1 ∧ -b^{14, 3}_0 ∧ true) c in CNF: c -b^{14, 3}_2 ∨ b^{14, 3}_1 ∨ b^{14, 3}_0 ∨ false c in DIMACS: -12272 12273 12274 0 c 3 does not represent an automaton state. c -(-b^{14, 3}_2 ∧ b^{14, 3}_1 ∧ b^{14, 3}_0 ∧ true) c in CNF: c b^{14, 3}_2 ∨ -b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ false c in DIMACS: 12272 -12273 -12274 0 c -3 does not represent an automaton state. c -( b^{14, 3}_2 ∧ b^{14, 3}_1 ∧ b^{14, 3}_0 ∧ true) c in CNF: c -b^{14, 3}_2 ∨ -b^{14, 3}_1 ∨ -b^{14, 3}_0 ∨ false c in DIMACS: -12272 -12273 -12274 0 c i = 4 c -2+1 --> -1 c ( b^{14, 4}_2 ∧ b^{14, 4}_1 ∧ -b^{14, 4}_0 ∧ p_56) -> ( b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ b^{14, 5}_0) c in CNF: c -b^{14, 4}_2 ∨ -b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ -p_56 ∨ b^{14, 5}_2 c -b^{14, 4}_2 ∨ -b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ -p_56 ∨ -b^{14, 5}_1 c -b^{14, 4}_2 ∨ -b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ -p_56 ∨ b^{14, 5}_0 c in DIMACS: -12275 -12276 12277 -56 12278 0 -12275 -12276 12277 -56 -12279 0 -12275 -12276 12277 -56 12280 0 c -1+1 --> 0 c ( b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ b^{14, 4}_0 ∧ p_56) -> (-b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ -b^{14, 5}_0) c in CNF: c -b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ -p_56 ∨ -b^{14, 5}_2 c -b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ -p_56 ∨ -b^{14, 5}_1 c -b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ -p_56 ∨ -b^{14, 5}_0 c in DIMACS: -12275 12276 -12277 -56 -12278 0 -12275 12276 -12277 -56 -12279 0 -12275 12276 -12277 -56 -12280 0 c 0+1 --> 1 c (-b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ -b^{14, 4}_0 ∧ p_56) -> (-b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ b^{14, 5}_0) c in CNF: c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ -p_56 ∨ -b^{14, 5}_2 c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ -p_56 ∨ -b^{14, 5}_1 c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ -p_56 ∨ b^{14, 5}_0 c in DIMACS: 12275 12276 12277 -56 -12278 0 12275 12276 12277 -56 -12279 0 12275 12276 12277 -56 12280 0 c 1+1 --> 2 c (-b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ b^{14, 4}_0 ∧ p_56) -> (-b^{14, 5}_2 ∧ b^{14, 5}_1 ∧ -b^{14, 5}_0) c in CNF: c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ -p_56 ∨ -b^{14, 5}_2 c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ -p_56 ∨ b^{14, 5}_1 c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ -p_56 ∨ -b^{14, 5}_0 c in DIMACS: 12275 12276 -12277 -56 -12278 0 12275 12276 -12277 -56 12279 0 12275 12276 -12277 -56 -12280 0 c 2+1 --> break c (-b^{14, 4}_2 ∧ b^{14, 4}_1 ∧ -b^{14, 4}_0 ∧ p_56) -> break c in CNF: c b^{14, 4}_2 ∨ -b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ -p_56 ∨ break c in DIMACS: 12275 -12276 12277 -56 1162 0 c 2-1 --> 1 c (-b^{14, 4}_2 ∧ b^{14, 4}_1 ∧ -b^{14, 4}_0 ∧ -p_56) -> (-b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ b^{14, 5}_0) c in CNF: c b^{14, 4}_2 ∨ -b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ p_56 ∨ -b^{14, 5}_2 c b^{14, 4}_2 ∨ -b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ p_56 ∨ -b^{14, 5}_1 c b^{14, 4}_2 ∨ -b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ p_56 ∨ b^{14, 5}_0 c in DIMACS: 12275 -12276 12277 56 -12278 0 12275 -12276 12277 56 -12279 0 12275 -12276 12277 56 12280 0 c 1-1 --> 0 c (-b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ b^{14, 4}_0 ∧ -p_56) -> (-b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ -b^{14, 5}_0) c in CNF: c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ p_56 ∨ -b^{14, 5}_2 c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ p_56 ∨ -b^{14, 5}_1 c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ p_56 ∨ -b^{14, 5}_0 c in DIMACS: 12275 12276 -12277 56 -12278 0 12275 12276 -12277 56 -12279 0 12275 12276 -12277 56 -12280 0 c 0-1 --> -1 c (-b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ -b^{14, 4}_0 ∧ -p_56) -> ( b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ b^{14, 5}_0) c in CNF: c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ p_56 ∨ b^{14, 5}_2 c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ p_56 ∨ -b^{14, 5}_1 c b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ p_56 ∨ b^{14, 5}_0 c in DIMACS: 12275 12276 12277 56 12278 0 12275 12276 12277 56 -12279 0 12275 12276 12277 56 12280 0 c -1-1 --> -2 c ( b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ b^{14, 4}_0 ∧ -p_56) -> ( b^{14, 5}_2 ∧ b^{14, 5}_1 ∧ -b^{14, 5}_0) c in CNF: c -b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ p_56 ∨ b^{14, 5}_2 c -b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ p_56 ∨ b^{14, 5}_1 c -b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ p_56 ∨ -b^{14, 5}_0 c in DIMACS: -12275 12276 -12277 56 12278 0 -12275 12276 -12277 56 12279 0 -12275 12276 -12277 56 -12280 0 c -2-1 --> break c ( b^{14, 4}_2 ∧ b^{14, 4}_1 ∧ -b^{14, 4}_0 ∧ -p_56) -> break c in CNF: c -b^{14, 4}_2 ∨ -b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ p_56 ∨ break c in DIMACS: -12275 -12276 12277 56 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 4}_2 ∧ -b^{14, 4}_1 ∧ -b^{14, 4}_0 ∧ true) c in CNF: c -b^{14, 4}_2 ∨ b^{14, 4}_1 ∨ b^{14, 4}_0 ∨ false c in DIMACS: -12275 12276 12277 0 c 3 does not represent an automaton state. c -(-b^{14, 4}_2 ∧ b^{14, 4}_1 ∧ b^{14, 4}_0 ∧ true) c in CNF: c b^{14, 4}_2 ∨ -b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ false c in DIMACS: 12275 -12276 -12277 0 c -3 does not represent an automaton state. c -( b^{14, 4}_2 ∧ b^{14, 4}_1 ∧ b^{14, 4}_0 ∧ true) c in CNF: c -b^{14, 4}_2 ∨ -b^{14, 4}_1 ∨ -b^{14, 4}_0 ∨ false c in DIMACS: -12275 -12276 -12277 0 c i = 5 c -2+1 --> -1 c ( b^{14, 5}_2 ∧ b^{14, 5}_1 ∧ -b^{14, 5}_0 ∧ p_70) -> ( b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ b^{14, 6}_0) c in CNF: c -b^{14, 5}_2 ∨ -b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ -p_70 ∨ b^{14, 6}_2 c -b^{14, 5}_2 ∨ -b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ -p_70 ∨ -b^{14, 6}_1 c -b^{14, 5}_2 ∨ -b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ -p_70 ∨ b^{14, 6}_0 c in DIMACS: -12278 -12279 12280 -70 12281 0 -12278 -12279 12280 -70 -12282 0 -12278 -12279 12280 -70 12283 0 c -1+1 --> 0 c ( b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ b^{14, 5}_0 ∧ p_70) -> (-b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ -b^{14, 6}_0) c in CNF: c -b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ -p_70 ∨ -b^{14, 6}_2 c -b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ -p_70 ∨ -b^{14, 6}_1 c -b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ -p_70 ∨ -b^{14, 6}_0 c in DIMACS: -12278 12279 -12280 -70 -12281 0 -12278 12279 -12280 -70 -12282 0 -12278 12279 -12280 -70 -12283 0 c 0+1 --> 1 c (-b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ -b^{14, 5}_0 ∧ p_70) -> (-b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ b^{14, 6}_0) c in CNF: c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ -p_70 ∨ -b^{14, 6}_2 c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ -p_70 ∨ -b^{14, 6}_1 c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ -p_70 ∨ b^{14, 6}_0 c in DIMACS: 12278 12279 12280 -70 -12281 0 12278 12279 12280 -70 -12282 0 12278 12279 12280 -70 12283 0 c 1+1 --> 2 c (-b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ b^{14, 5}_0 ∧ p_70) -> (-b^{14, 6}_2 ∧ b^{14, 6}_1 ∧ -b^{14, 6}_0) c in CNF: c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ -p_70 ∨ -b^{14, 6}_2 c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ -p_70 ∨ b^{14, 6}_1 c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ -p_70 ∨ -b^{14, 6}_0 c in DIMACS: 12278 12279 -12280 -70 -12281 0 12278 12279 -12280 -70 12282 0 12278 12279 -12280 -70 -12283 0 c 2+1 --> break c (-b^{14, 5}_2 ∧ b^{14, 5}_1 ∧ -b^{14, 5}_0 ∧ p_70) -> break c in CNF: c b^{14, 5}_2 ∨ -b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ -p_70 ∨ break c in DIMACS: 12278 -12279 12280 -70 1162 0 c 2-1 --> 1 c (-b^{14, 5}_2 ∧ b^{14, 5}_1 ∧ -b^{14, 5}_0 ∧ -p_70) -> (-b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ b^{14, 6}_0) c in CNF: c b^{14, 5}_2 ∨ -b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ p_70 ∨ -b^{14, 6}_2 c b^{14, 5}_2 ∨ -b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ p_70 ∨ -b^{14, 6}_1 c b^{14, 5}_2 ∨ -b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ p_70 ∨ b^{14, 6}_0 c in DIMACS: 12278 -12279 12280 70 -12281 0 12278 -12279 12280 70 -12282 0 12278 -12279 12280 70 12283 0 c 1-1 --> 0 c (-b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ b^{14, 5}_0 ∧ -p_70) -> (-b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ -b^{14, 6}_0) c in CNF: c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ p_70 ∨ -b^{14, 6}_2 c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ p_70 ∨ -b^{14, 6}_1 c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ p_70 ∨ -b^{14, 6}_0 c in DIMACS: 12278 12279 -12280 70 -12281 0 12278 12279 -12280 70 -12282 0 12278 12279 -12280 70 -12283 0 c 0-1 --> -1 c (-b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ -b^{14, 5}_0 ∧ -p_70) -> ( b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ b^{14, 6}_0) c in CNF: c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ p_70 ∨ b^{14, 6}_2 c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ p_70 ∨ -b^{14, 6}_1 c b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ p_70 ∨ b^{14, 6}_0 c in DIMACS: 12278 12279 12280 70 12281 0 12278 12279 12280 70 -12282 0 12278 12279 12280 70 12283 0 c -1-1 --> -2 c ( b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ b^{14, 5}_0 ∧ -p_70) -> ( b^{14, 6}_2 ∧ b^{14, 6}_1 ∧ -b^{14, 6}_0) c in CNF: c -b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ p_70 ∨ b^{14, 6}_2 c -b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ p_70 ∨ b^{14, 6}_1 c -b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ p_70 ∨ -b^{14, 6}_0 c in DIMACS: -12278 12279 -12280 70 12281 0 -12278 12279 -12280 70 12282 0 -12278 12279 -12280 70 -12283 0 c -2-1 --> break c ( b^{14, 5}_2 ∧ b^{14, 5}_1 ∧ -b^{14, 5}_0 ∧ -p_70) -> break c in CNF: c -b^{14, 5}_2 ∨ -b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ p_70 ∨ break c in DIMACS: -12278 -12279 12280 70 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 5}_2 ∧ -b^{14, 5}_1 ∧ -b^{14, 5}_0 ∧ true) c in CNF: c -b^{14, 5}_2 ∨ b^{14, 5}_1 ∨ b^{14, 5}_0 ∨ false c in DIMACS: -12278 12279 12280 0 c 3 does not represent an automaton state. c -(-b^{14, 5}_2 ∧ b^{14, 5}_1 ∧ b^{14, 5}_0 ∧ true) c in CNF: c b^{14, 5}_2 ∨ -b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ false c in DIMACS: 12278 -12279 -12280 0 c -3 does not represent an automaton state. c -( b^{14, 5}_2 ∧ b^{14, 5}_1 ∧ b^{14, 5}_0 ∧ true) c in CNF: c -b^{14, 5}_2 ∨ -b^{14, 5}_1 ∨ -b^{14, 5}_0 ∨ false c in DIMACS: -12278 -12279 -12280 0 c i = 6 c -2+1 --> -1 c ( b^{14, 6}_2 ∧ b^{14, 6}_1 ∧ -b^{14, 6}_0 ∧ p_84) -> ( b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ b^{14, 7}_0) c in CNF: c -b^{14, 6}_2 ∨ -b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ -p_84 ∨ b^{14, 7}_2 c -b^{14, 6}_2 ∨ -b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ -p_84 ∨ -b^{14, 7}_1 c -b^{14, 6}_2 ∨ -b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ -p_84 ∨ b^{14, 7}_0 c in DIMACS: -12281 -12282 12283 -84 12284 0 -12281 -12282 12283 -84 -12285 0 -12281 -12282 12283 -84 12286 0 c -1+1 --> 0 c ( b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ b^{14, 6}_0 ∧ p_84) -> (-b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ -b^{14, 7}_0) c in CNF: c -b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ -p_84 ∨ -b^{14, 7}_2 c -b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ -p_84 ∨ -b^{14, 7}_1 c -b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ -p_84 ∨ -b^{14, 7}_0 c in DIMACS: -12281 12282 -12283 -84 -12284 0 -12281 12282 -12283 -84 -12285 0 -12281 12282 -12283 -84 -12286 0 c 0+1 --> 1 c (-b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ -b^{14, 6}_0 ∧ p_84) -> (-b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ b^{14, 7}_0) c in CNF: c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ -p_84 ∨ -b^{14, 7}_2 c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ -p_84 ∨ -b^{14, 7}_1 c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ -p_84 ∨ b^{14, 7}_0 c in DIMACS: 12281 12282 12283 -84 -12284 0 12281 12282 12283 -84 -12285 0 12281 12282 12283 -84 12286 0 c 1+1 --> 2 c (-b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ b^{14, 6}_0 ∧ p_84) -> (-b^{14, 7}_2 ∧ b^{14, 7}_1 ∧ -b^{14, 7}_0) c in CNF: c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ -p_84 ∨ -b^{14, 7}_2 c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ -p_84 ∨ b^{14, 7}_1 c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ -p_84 ∨ -b^{14, 7}_0 c in DIMACS: 12281 12282 -12283 -84 -12284 0 12281 12282 -12283 -84 12285 0 12281 12282 -12283 -84 -12286 0 c 2+1 --> break c (-b^{14, 6}_2 ∧ b^{14, 6}_1 ∧ -b^{14, 6}_0 ∧ p_84) -> break c in CNF: c b^{14, 6}_2 ∨ -b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ -p_84 ∨ break c in DIMACS: 12281 -12282 12283 -84 1162 0 c 2-1 --> 1 c (-b^{14, 6}_2 ∧ b^{14, 6}_1 ∧ -b^{14, 6}_0 ∧ -p_84) -> (-b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ b^{14, 7}_0) c in CNF: c b^{14, 6}_2 ∨ -b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ p_84 ∨ -b^{14, 7}_2 c b^{14, 6}_2 ∨ -b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ p_84 ∨ -b^{14, 7}_1 c b^{14, 6}_2 ∨ -b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ p_84 ∨ b^{14, 7}_0 c in DIMACS: 12281 -12282 12283 84 -12284 0 12281 -12282 12283 84 -12285 0 12281 -12282 12283 84 12286 0 c 1-1 --> 0 c (-b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ b^{14, 6}_0 ∧ -p_84) -> (-b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ -b^{14, 7}_0) c in CNF: c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ p_84 ∨ -b^{14, 7}_2 c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ p_84 ∨ -b^{14, 7}_1 c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ p_84 ∨ -b^{14, 7}_0 c in DIMACS: 12281 12282 -12283 84 -12284 0 12281 12282 -12283 84 -12285 0 12281 12282 -12283 84 -12286 0 c 0-1 --> -1 c (-b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ -b^{14, 6}_0 ∧ -p_84) -> ( b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ b^{14, 7}_0) c in CNF: c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ p_84 ∨ b^{14, 7}_2 c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ p_84 ∨ -b^{14, 7}_1 c b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ p_84 ∨ b^{14, 7}_0 c in DIMACS: 12281 12282 12283 84 12284 0 12281 12282 12283 84 -12285 0 12281 12282 12283 84 12286 0 c -1-1 --> -2 c ( b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ b^{14, 6}_0 ∧ -p_84) -> ( b^{14, 7}_2 ∧ b^{14, 7}_1 ∧ -b^{14, 7}_0) c in CNF: c -b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ p_84 ∨ b^{14, 7}_2 c -b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ p_84 ∨ b^{14, 7}_1 c -b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ p_84 ∨ -b^{14, 7}_0 c in DIMACS: -12281 12282 -12283 84 12284 0 -12281 12282 -12283 84 12285 0 -12281 12282 -12283 84 -12286 0 c -2-1 --> break c ( b^{14, 6}_2 ∧ b^{14, 6}_1 ∧ -b^{14, 6}_0 ∧ -p_84) -> break c in CNF: c -b^{14, 6}_2 ∨ -b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ p_84 ∨ break c in DIMACS: -12281 -12282 12283 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 6}_2 ∧ -b^{14, 6}_1 ∧ -b^{14, 6}_0 ∧ true) c in CNF: c -b^{14, 6}_2 ∨ b^{14, 6}_1 ∨ b^{14, 6}_0 ∨ false c in DIMACS: -12281 12282 12283 0 c 3 does not represent an automaton state. c -(-b^{14, 6}_2 ∧ b^{14, 6}_1 ∧ b^{14, 6}_0 ∧ true) c in CNF: c b^{14, 6}_2 ∨ -b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ false c in DIMACS: 12281 -12282 -12283 0 c -3 does not represent an automaton state. c -( b^{14, 6}_2 ∧ b^{14, 6}_1 ∧ b^{14, 6}_0 ∧ true) c in CNF: c -b^{14, 6}_2 ∨ -b^{14, 6}_1 ∨ -b^{14, 6}_0 ∨ false c in DIMACS: -12281 -12282 -12283 0 c i = 7 c -2+1 --> -1 c ( b^{14, 7}_2 ∧ b^{14, 7}_1 ∧ -b^{14, 7}_0 ∧ p_98) -> ( b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ b^{14, 8}_0) c in CNF: c -b^{14, 7}_2 ∨ -b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ -p_98 ∨ b^{14, 8}_2 c -b^{14, 7}_2 ∨ -b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ -p_98 ∨ -b^{14, 8}_1 c -b^{14, 7}_2 ∨ -b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ -p_98 ∨ b^{14, 8}_0 c in DIMACS: -12284 -12285 12286 -98 12287 0 -12284 -12285 12286 -98 -12288 0 -12284 -12285 12286 -98 12289 0 c -1+1 --> 0 c ( b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ b^{14, 7}_0 ∧ p_98) -> (-b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ -b^{14, 8}_0) c in CNF: c -b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ -p_98 ∨ -b^{14, 8}_2 c -b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ -p_98 ∨ -b^{14, 8}_1 c -b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ -p_98 ∨ -b^{14, 8}_0 c in DIMACS: -12284 12285 -12286 -98 -12287 0 -12284 12285 -12286 -98 -12288 0 -12284 12285 -12286 -98 -12289 0 c 0+1 --> 1 c (-b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ -b^{14, 7}_0 ∧ p_98) -> (-b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ b^{14, 8}_0) c in CNF: c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ -p_98 ∨ -b^{14, 8}_2 c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ -p_98 ∨ -b^{14, 8}_1 c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ -p_98 ∨ b^{14, 8}_0 c in DIMACS: 12284 12285 12286 -98 -12287 0 12284 12285 12286 -98 -12288 0 12284 12285 12286 -98 12289 0 c 1+1 --> 2 c (-b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ b^{14, 7}_0 ∧ p_98) -> (-b^{14, 8}_2 ∧ b^{14, 8}_1 ∧ -b^{14, 8}_0) c in CNF: c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ -p_98 ∨ -b^{14, 8}_2 c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ -p_98 ∨ b^{14, 8}_1 c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ -p_98 ∨ -b^{14, 8}_0 c in DIMACS: 12284 12285 -12286 -98 -12287 0 12284 12285 -12286 -98 12288 0 12284 12285 -12286 -98 -12289 0 c 2+1 --> break c (-b^{14, 7}_2 ∧ b^{14, 7}_1 ∧ -b^{14, 7}_0 ∧ p_98) -> break c in CNF: c b^{14, 7}_2 ∨ -b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ -p_98 ∨ break c in DIMACS: 12284 -12285 12286 -98 1162 0 c 2-1 --> 1 c (-b^{14, 7}_2 ∧ b^{14, 7}_1 ∧ -b^{14, 7}_0 ∧ -p_98) -> (-b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ b^{14, 8}_0) c in CNF: c b^{14, 7}_2 ∨ -b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ p_98 ∨ -b^{14, 8}_2 c b^{14, 7}_2 ∨ -b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ p_98 ∨ -b^{14, 8}_1 c b^{14, 7}_2 ∨ -b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ p_98 ∨ b^{14, 8}_0 c in DIMACS: 12284 -12285 12286 98 -12287 0 12284 -12285 12286 98 -12288 0 12284 -12285 12286 98 12289 0 c 1-1 --> 0 c (-b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ b^{14, 7}_0 ∧ -p_98) -> (-b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ -b^{14, 8}_0) c in CNF: c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ p_98 ∨ -b^{14, 8}_2 c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ p_98 ∨ -b^{14, 8}_1 c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ p_98 ∨ -b^{14, 8}_0 c in DIMACS: 12284 12285 -12286 98 -12287 0 12284 12285 -12286 98 -12288 0 12284 12285 -12286 98 -12289 0 c 0-1 --> -1 c (-b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ -b^{14, 7}_0 ∧ -p_98) -> ( b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ b^{14, 8}_0) c in CNF: c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ p_98 ∨ b^{14, 8}_2 c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ p_98 ∨ -b^{14, 8}_1 c b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ p_98 ∨ b^{14, 8}_0 c in DIMACS: 12284 12285 12286 98 12287 0 12284 12285 12286 98 -12288 0 12284 12285 12286 98 12289 0 c -1-1 --> -2 c ( b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ b^{14, 7}_0 ∧ -p_98) -> ( b^{14, 8}_2 ∧ b^{14, 8}_1 ∧ -b^{14, 8}_0) c in CNF: c -b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ p_98 ∨ b^{14, 8}_2 c -b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ p_98 ∨ b^{14, 8}_1 c -b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ p_98 ∨ -b^{14, 8}_0 c in DIMACS: -12284 12285 -12286 98 12287 0 -12284 12285 -12286 98 12288 0 -12284 12285 -12286 98 -12289 0 c -2-1 --> break c ( b^{14, 7}_2 ∧ b^{14, 7}_1 ∧ -b^{14, 7}_0 ∧ -p_98) -> break c in CNF: c -b^{14, 7}_2 ∨ -b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ p_98 ∨ break c in DIMACS: -12284 -12285 12286 98 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 7}_2 ∧ -b^{14, 7}_1 ∧ -b^{14, 7}_0 ∧ true) c in CNF: c -b^{14, 7}_2 ∨ b^{14, 7}_1 ∨ b^{14, 7}_0 ∨ false c in DIMACS: -12284 12285 12286 0 c 3 does not represent an automaton state. c -(-b^{14, 7}_2 ∧ b^{14, 7}_1 ∧ b^{14, 7}_0 ∧ true) c in CNF: c b^{14, 7}_2 ∨ -b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ false c in DIMACS: 12284 -12285 -12286 0 c -3 does not represent an automaton state. c -( b^{14, 7}_2 ∧ b^{14, 7}_1 ∧ b^{14, 7}_0 ∧ true) c in CNF: c -b^{14, 7}_2 ∨ -b^{14, 7}_1 ∨ -b^{14, 7}_0 ∨ false c in DIMACS: -12284 -12285 -12286 0 c i = 8 c -2+1 --> -1 c ( b^{14, 8}_2 ∧ b^{14, 8}_1 ∧ -b^{14, 8}_0 ∧ p_112) -> ( b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ b^{14, 9}_0) c in CNF: c -b^{14, 8}_2 ∨ -b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ -p_112 ∨ b^{14, 9}_2 c -b^{14, 8}_2 ∨ -b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ -p_112 ∨ -b^{14, 9}_1 c -b^{14, 8}_2 ∨ -b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ -p_112 ∨ b^{14, 9}_0 c in DIMACS: -12287 -12288 12289 -112 12290 0 -12287 -12288 12289 -112 -12291 0 -12287 -12288 12289 -112 12292 0 c -1+1 --> 0 c ( b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ b^{14, 8}_0 ∧ p_112) -> (-b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ -b^{14, 9}_0) c in CNF: c -b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ -p_112 ∨ -b^{14, 9}_2 c -b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ -p_112 ∨ -b^{14, 9}_1 c -b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ -p_112 ∨ -b^{14, 9}_0 c in DIMACS: -12287 12288 -12289 -112 -12290 0 -12287 12288 -12289 -112 -12291 0 -12287 12288 -12289 -112 -12292 0 c 0+1 --> 1 c (-b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ -b^{14, 8}_0 ∧ p_112) -> (-b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ b^{14, 9}_0) c in CNF: c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ -p_112 ∨ -b^{14, 9}_2 c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ -p_112 ∨ -b^{14, 9}_1 c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ -p_112 ∨ b^{14, 9}_0 c in DIMACS: 12287 12288 12289 -112 -12290 0 12287 12288 12289 -112 -12291 0 12287 12288 12289 -112 12292 0 c 1+1 --> 2 c (-b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ b^{14, 8}_0 ∧ p_112) -> (-b^{14, 9}_2 ∧ b^{14, 9}_1 ∧ -b^{14, 9}_0) c in CNF: c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ -p_112 ∨ -b^{14, 9}_2 c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ -p_112 ∨ b^{14, 9}_1 c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ -p_112 ∨ -b^{14, 9}_0 c in DIMACS: 12287 12288 -12289 -112 -12290 0 12287 12288 -12289 -112 12291 0 12287 12288 -12289 -112 -12292 0 c 2+1 --> break c (-b^{14, 8}_2 ∧ b^{14, 8}_1 ∧ -b^{14, 8}_0 ∧ p_112) -> break c in CNF: c b^{14, 8}_2 ∨ -b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ -p_112 ∨ break c in DIMACS: 12287 -12288 12289 -112 1162 0 c 2-1 --> 1 c (-b^{14, 8}_2 ∧ b^{14, 8}_1 ∧ -b^{14, 8}_0 ∧ -p_112) -> (-b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ b^{14, 9}_0) c in CNF: c b^{14, 8}_2 ∨ -b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ p_112 ∨ -b^{14, 9}_2 c b^{14, 8}_2 ∨ -b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ p_112 ∨ -b^{14, 9}_1 c b^{14, 8}_2 ∨ -b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ p_112 ∨ b^{14, 9}_0 c in DIMACS: 12287 -12288 12289 112 -12290 0 12287 -12288 12289 112 -12291 0 12287 -12288 12289 112 12292 0 c 1-1 --> 0 c (-b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ b^{14, 8}_0 ∧ -p_112) -> (-b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ -b^{14, 9}_0) c in CNF: c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ p_112 ∨ -b^{14, 9}_2 c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ p_112 ∨ -b^{14, 9}_1 c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ p_112 ∨ -b^{14, 9}_0 c in DIMACS: 12287 12288 -12289 112 -12290 0 12287 12288 -12289 112 -12291 0 12287 12288 -12289 112 -12292 0 c 0-1 --> -1 c (-b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ -b^{14, 8}_0 ∧ -p_112) -> ( b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ b^{14, 9}_0) c in CNF: c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ p_112 ∨ b^{14, 9}_2 c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ p_112 ∨ -b^{14, 9}_1 c b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ p_112 ∨ b^{14, 9}_0 c in DIMACS: 12287 12288 12289 112 12290 0 12287 12288 12289 112 -12291 0 12287 12288 12289 112 12292 0 c -1-1 --> -2 c ( b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ b^{14, 8}_0 ∧ -p_112) -> ( b^{14, 9}_2 ∧ b^{14, 9}_1 ∧ -b^{14, 9}_0) c in CNF: c -b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ p_112 ∨ b^{14, 9}_2 c -b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ p_112 ∨ b^{14, 9}_1 c -b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ p_112 ∨ -b^{14, 9}_0 c in DIMACS: -12287 12288 -12289 112 12290 0 -12287 12288 -12289 112 12291 0 -12287 12288 -12289 112 -12292 0 c -2-1 --> break c ( b^{14, 8}_2 ∧ b^{14, 8}_1 ∧ -b^{14, 8}_0 ∧ -p_112) -> break c in CNF: c -b^{14, 8}_2 ∨ -b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ p_112 ∨ break c in DIMACS: -12287 -12288 12289 112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 8}_2 ∧ -b^{14, 8}_1 ∧ -b^{14, 8}_0 ∧ true) c in CNF: c -b^{14, 8}_2 ∨ b^{14, 8}_1 ∨ b^{14, 8}_0 ∨ false c in DIMACS: -12287 12288 12289 0 c 3 does not represent an automaton state. c -(-b^{14, 8}_2 ∧ b^{14, 8}_1 ∧ b^{14, 8}_0 ∧ true) c in CNF: c b^{14, 8}_2 ∨ -b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ false c in DIMACS: 12287 -12288 -12289 0 c -3 does not represent an automaton state. c -( b^{14, 8}_2 ∧ b^{14, 8}_1 ∧ b^{14, 8}_0 ∧ true) c in CNF: c -b^{14, 8}_2 ∨ -b^{14, 8}_1 ∨ -b^{14, 8}_0 ∨ false c in DIMACS: -12287 -12288 -12289 0 c i = 9 c -2+1 --> -1 c ( b^{14, 9}_2 ∧ b^{14, 9}_1 ∧ -b^{14, 9}_0 ∧ p_126) -> ( b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ b^{14, 10}_0) c in CNF: c -b^{14, 9}_2 ∨ -b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ -p_126 ∨ b^{14, 10}_2 c -b^{14, 9}_2 ∨ -b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ -p_126 ∨ -b^{14, 10}_1 c -b^{14, 9}_2 ∨ -b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ -p_126 ∨ b^{14, 10}_0 c in DIMACS: -12290 -12291 12292 -126 12293 0 -12290 -12291 12292 -126 -12294 0 -12290 -12291 12292 -126 12295 0 c -1+1 --> 0 c ( b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ b^{14, 9}_0 ∧ p_126) -> (-b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ -b^{14, 10}_0) c in CNF: c -b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ -p_126 ∨ -b^{14, 10}_2 c -b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ -p_126 ∨ -b^{14, 10}_1 c -b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ -p_126 ∨ -b^{14, 10}_0 c in DIMACS: -12290 12291 -12292 -126 -12293 0 -12290 12291 -12292 -126 -12294 0 -12290 12291 -12292 -126 -12295 0 c 0+1 --> 1 c (-b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ -b^{14, 9}_0 ∧ p_126) -> (-b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ b^{14, 10}_0) c in CNF: c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ -p_126 ∨ -b^{14, 10}_2 c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ -p_126 ∨ -b^{14, 10}_1 c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ -p_126 ∨ b^{14, 10}_0 c in DIMACS: 12290 12291 12292 -126 -12293 0 12290 12291 12292 -126 -12294 0 12290 12291 12292 -126 12295 0 c 1+1 --> 2 c (-b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ b^{14, 9}_0 ∧ p_126) -> (-b^{14, 10}_2 ∧ b^{14, 10}_1 ∧ -b^{14, 10}_0) c in CNF: c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ -p_126 ∨ -b^{14, 10}_2 c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ -p_126 ∨ b^{14, 10}_1 c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ -p_126 ∨ -b^{14, 10}_0 c in DIMACS: 12290 12291 -12292 -126 -12293 0 12290 12291 -12292 -126 12294 0 12290 12291 -12292 -126 -12295 0 c 2+1 --> break c (-b^{14, 9}_2 ∧ b^{14, 9}_1 ∧ -b^{14, 9}_0 ∧ p_126) -> break c in CNF: c b^{14, 9}_2 ∨ -b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ -p_126 ∨ break c in DIMACS: 12290 -12291 12292 -126 1162 0 c 2-1 --> 1 c (-b^{14, 9}_2 ∧ b^{14, 9}_1 ∧ -b^{14, 9}_0 ∧ -p_126) -> (-b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ b^{14, 10}_0) c in CNF: c b^{14, 9}_2 ∨ -b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ p_126 ∨ -b^{14, 10}_2 c b^{14, 9}_2 ∨ -b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ p_126 ∨ -b^{14, 10}_1 c b^{14, 9}_2 ∨ -b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ p_126 ∨ b^{14, 10}_0 c in DIMACS: 12290 -12291 12292 126 -12293 0 12290 -12291 12292 126 -12294 0 12290 -12291 12292 126 12295 0 c 1-1 --> 0 c (-b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ b^{14, 9}_0 ∧ -p_126) -> (-b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ -b^{14, 10}_0) c in CNF: c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ p_126 ∨ -b^{14, 10}_2 c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ p_126 ∨ -b^{14, 10}_1 c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ p_126 ∨ -b^{14, 10}_0 c in DIMACS: 12290 12291 -12292 126 -12293 0 12290 12291 -12292 126 -12294 0 12290 12291 -12292 126 -12295 0 c 0-1 --> -1 c (-b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ -b^{14, 9}_0 ∧ -p_126) -> ( b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ b^{14, 10}_0) c in CNF: c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ p_126 ∨ b^{14, 10}_2 c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ p_126 ∨ -b^{14, 10}_1 c b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ p_126 ∨ b^{14, 10}_0 c in DIMACS: 12290 12291 12292 126 12293 0 12290 12291 12292 126 -12294 0 12290 12291 12292 126 12295 0 c -1-1 --> -2 c ( b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ b^{14, 9}_0 ∧ -p_126) -> ( b^{14, 10}_2 ∧ b^{14, 10}_1 ∧ -b^{14, 10}_0) c in CNF: c -b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ p_126 ∨ b^{14, 10}_2 c -b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ p_126 ∨ b^{14, 10}_1 c -b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ p_126 ∨ -b^{14, 10}_0 c in DIMACS: -12290 12291 -12292 126 12293 0 -12290 12291 -12292 126 12294 0 -12290 12291 -12292 126 -12295 0 c -2-1 --> break c ( b^{14, 9}_2 ∧ b^{14, 9}_1 ∧ -b^{14, 9}_0 ∧ -p_126) -> break c in CNF: c -b^{14, 9}_2 ∨ -b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ p_126 ∨ break c in DIMACS: -12290 -12291 12292 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 9}_2 ∧ -b^{14, 9}_1 ∧ -b^{14, 9}_0 ∧ true) c in CNF: c -b^{14, 9}_2 ∨ b^{14, 9}_1 ∨ b^{14, 9}_0 ∨ false c in DIMACS: -12290 12291 12292 0 c 3 does not represent an automaton state. c -(-b^{14, 9}_2 ∧ b^{14, 9}_1 ∧ b^{14, 9}_0 ∧ true) c in CNF: c b^{14, 9}_2 ∨ -b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ false c in DIMACS: 12290 -12291 -12292 0 c -3 does not represent an automaton state. c -( b^{14, 9}_2 ∧ b^{14, 9}_1 ∧ b^{14, 9}_0 ∧ true) c in CNF: c -b^{14, 9}_2 ∨ -b^{14, 9}_1 ∨ -b^{14, 9}_0 ∨ false c in DIMACS: -12290 -12291 -12292 0 c i = 10 c -2+1 --> -1 c ( b^{14, 10}_2 ∧ b^{14, 10}_1 ∧ -b^{14, 10}_0 ∧ p_140) -> ( b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ b^{14, 11}_0) c in CNF: c -b^{14, 10}_2 ∨ -b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ -p_140 ∨ b^{14, 11}_2 c -b^{14, 10}_2 ∨ -b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ -p_140 ∨ -b^{14, 11}_1 c -b^{14, 10}_2 ∨ -b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ -p_140 ∨ b^{14, 11}_0 c in DIMACS: -12293 -12294 12295 -140 12296 0 -12293 -12294 12295 -140 -12297 0 -12293 -12294 12295 -140 12298 0 c -1+1 --> 0 c ( b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ b^{14, 10}_0 ∧ p_140) -> (-b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ -b^{14, 11}_0) c in CNF: c -b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ -p_140 ∨ -b^{14, 11}_2 c -b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ -p_140 ∨ -b^{14, 11}_1 c -b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ -p_140 ∨ -b^{14, 11}_0 c in DIMACS: -12293 12294 -12295 -140 -12296 0 -12293 12294 -12295 -140 -12297 0 -12293 12294 -12295 -140 -12298 0 c 0+1 --> 1 c (-b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ -b^{14, 10}_0 ∧ p_140) -> (-b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ b^{14, 11}_0) c in CNF: c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ -p_140 ∨ -b^{14, 11}_2 c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ -p_140 ∨ -b^{14, 11}_1 c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ -p_140 ∨ b^{14, 11}_0 c in DIMACS: 12293 12294 12295 -140 -12296 0 12293 12294 12295 -140 -12297 0 12293 12294 12295 -140 12298 0 c 1+1 --> 2 c (-b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ b^{14, 10}_0 ∧ p_140) -> (-b^{14, 11}_2 ∧ b^{14, 11}_1 ∧ -b^{14, 11}_0) c in CNF: c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ -p_140 ∨ -b^{14, 11}_2 c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ -p_140 ∨ b^{14, 11}_1 c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ -p_140 ∨ -b^{14, 11}_0 c in DIMACS: 12293 12294 -12295 -140 -12296 0 12293 12294 -12295 -140 12297 0 12293 12294 -12295 -140 -12298 0 c 2+1 --> break c (-b^{14, 10}_2 ∧ b^{14, 10}_1 ∧ -b^{14, 10}_0 ∧ p_140) -> break c in CNF: c b^{14, 10}_2 ∨ -b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ -p_140 ∨ break c in DIMACS: 12293 -12294 12295 -140 1162 0 c 2-1 --> 1 c (-b^{14, 10}_2 ∧ b^{14, 10}_1 ∧ -b^{14, 10}_0 ∧ -p_140) -> (-b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ b^{14, 11}_0) c in CNF: c b^{14, 10}_2 ∨ -b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ p_140 ∨ -b^{14, 11}_2 c b^{14, 10}_2 ∨ -b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ p_140 ∨ -b^{14, 11}_1 c b^{14, 10}_2 ∨ -b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ p_140 ∨ b^{14, 11}_0 c in DIMACS: 12293 -12294 12295 140 -12296 0 12293 -12294 12295 140 -12297 0 12293 -12294 12295 140 12298 0 c 1-1 --> 0 c (-b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ b^{14, 10}_0 ∧ -p_140) -> (-b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ -b^{14, 11}_0) c in CNF: c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ p_140 ∨ -b^{14, 11}_2 c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ p_140 ∨ -b^{14, 11}_1 c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ p_140 ∨ -b^{14, 11}_0 c in DIMACS: 12293 12294 -12295 140 -12296 0 12293 12294 -12295 140 -12297 0 12293 12294 -12295 140 -12298 0 c 0-1 --> -1 c (-b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ -b^{14, 10}_0 ∧ -p_140) -> ( b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ b^{14, 11}_0) c in CNF: c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ p_140 ∨ b^{14, 11}_2 c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ p_140 ∨ -b^{14, 11}_1 c b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ p_140 ∨ b^{14, 11}_0 c in DIMACS: 12293 12294 12295 140 12296 0 12293 12294 12295 140 -12297 0 12293 12294 12295 140 12298 0 c -1-1 --> -2 c ( b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ b^{14, 10}_0 ∧ -p_140) -> ( b^{14, 11}_2 ∧ b^{14, 11}_1 ∧ -b^{14, 11}_0) c in CNF: c -b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ p_140 ∨ b^{14, 11}_2 c -b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ p_140 ∨ b^{14, 11}_1 c -b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ p_140 ∨ -b^{14, 11}_0 c in DIMACS: -12293 12294 -12295 140 12296 0 -12293 12294 -12295 140 12297 0 -12293 12294 -12295 140 -12298 0 c -2-1 --> break c ( b^{14, 10}_2 ∧ b^{14, 10}_1 ∧ -b^{14, 10}_0 ∧ -p_140) -> break c in CNF: c -b^{14, 10}_2 ∨ -b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ p_140 ∨ break c in DIMACS: -12293 -12294 12295 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 10}_2 ∧ -b^{14, 10}_1 ∧ -b^{14, 10}_0 ∧ true) c in CNF: c -b^{14, 10}_2 ∨ b^{14, 10}_1 ∨ b^{14, 10}_0 ∨ false c in DIMACS: -12293 12294 12295 0 c 3 does not represent an automaton state. c -(-b^{14, 10}_2 ∧ b^{14, 10}_1 ∧ b^{14, 10}_0 ∧ true) c in CNF: c b^{14, 10}_2 ∨ -b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ false c in DIMACS: 12293 -12294 -12295 0 c -3 does not represent an automaton state. c -( b^{14, 10}_2 ∧ b^{14, 10}_1 ∧ b^{14, 10}_0 ∧ true) c in CNF: c -b^{14, 10}_2 ∨ -b^{14, 10}_1 ∨ -b^{14, 10}_0 ∨ false c in DIMACS: -12293 -12294 -12295 0 c i = 11 c -2+1 --> -1 c ( b^{14, 11}_2 ∧ b^{14, 11}_1 ∧ -b^{14, 11}_0 ∧ p_154) -> ( b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ b^{14, 12}_0) c in CNF: c -b^{14, 11}_2 ∨ -b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ -p_154 ∨ b^{14, 12}_2 c -b^{14, 11}_2 ∨ -b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ -p_154 ∨ -b^{14, 12}_1 c -b^{14, 11}_2 ∨ -b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ -p_154 ∨ b^{14, 12}_0 c in DIMACS: -12296 -12297 12298 -154 12299 0 -12296 -12297 12298 -154 -12300 0 -12296 -12297 12298 -154 12301 0 c -1+1 --> 0 c ( b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ b^{14, 11}_0 ∧ p_154) -> (-b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ -b^{14, 12}_0) c in CNF: c -b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ -p_154 ∨ -b^{14, 12}_2 c -b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ -p_154 ∨ -b^{14, 12}_1 c -b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ -p_154 ∨ -b^{14, 12}_0 c in DIMACS: -12296 12297 -12298 -154 -12299 0 -12296 12297 -12298 -154 -12300 0 -12296 12297 -12298 -154 -12301 0 c 0+1 --> 1 c (-b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ -b^{14, 11}_0 ∧ p_154) -> (-b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ b^{14, 12}_0) c in CNF: c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ -p_154 ∨ -b^{14, 12}_2 c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ -p_154 ∨ -b^{14, 12}_1 c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ -p_154 ∨ b^{14, 12}_0 c in DIMACS: 12296 12297 12298 -154 -12299 0 12296 12297 12298 -154 -12300 0 12296 12297 12298 -154 12301 0 c 1+1 --> 2 c (-b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ b^{14, 11}_0 ∧ p_154) -> (-b^{14, 12}_2 ∧ b^{14, 12}_1 ∧ -b^{14, 12}_0) c in CNF: c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ -p_154 ∨ -b^{14, 12}_2 c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ -p_154 ∨ b^{14, 12}_1 c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ -p_154 ∨ -b^{14, 12}_0 c in DIMACS: 12296 12297 -12298 -154 -12299 0 12296 12297 -12298 -154 12300 0 12296 12297 -12298 -154 -12301 0 c 2+1 --> break c (-b^{14, 11}_2 ∧ b^{14, 11}_1 ∧ -b^{14, 11}_0 ∧ p_154) -> break c in CNF: c b^{14, 11}_2 ∨ -b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ -p_154 ∨ break c in DIMACS: 12296 -12297 12298 -154 1162 0 c 2-1 --> 1 c (-b^{14, 11}_2 ∧ b^{14, 11}_1 ∧ -b^{14, 11}_0 ∧ -p_154) -> (-b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ b^{14, 12}_0) c in CNF: c b^{14, 11}_2 ∨ -b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ p_154 ∨ -b^{14, 12}_2 c b^{14, 11}_2 ∨ -b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ p_154 ∨ -b^{14, 12}_1 c b^{14, 11}_2 ∨ -b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ p_154 ∨ b^{14, 12}_0 c in DIMACS: 12296 -12297 12298 154 -12299 0 12296 -12297 12298 154 -12300 0 12296 -12297 12298 154 12301 0 c 1-1 --> 0 c (-b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ b^{14, 11}_0 ∧ -p_154) -> (-b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ -b^{14, 12}_0) c in CNF: c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ p_154 ∨ -b^{14, 12}_2 c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ p_154 ∨ -b^{14, 12}_1 c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ p_154 ∨ -b^{14, 12}_0 c in DIMACS: 12296 12297 -12298 154 -12299 0 12296 12297 -12298 154 -12300 0 12296 12297 -12298 154 -12301 0 c 0-1 --> -1 c (-b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ -b^{14, 11}_0 ∧ -p_154) -> ( b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ b^{14, 12}_0) c in CNF: c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ p_154 ∨ b^{14, 12}_2 c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ p_154 ∨ -b^{14, 12}_1 c b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ p_154 ∨ b^{14, 12}_0 c in DIMACS: 12296 12297 12298 154 12299 0 12296 12297 12298 154 -12300 0 12296 12297 12298 154 12301 0 c -1-1 --> -2 c ( b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ b^{14, 11}_0 ∧ -p_154) -> ( b^{14, 12}_2 ∧ b^{14, 12}_1 ∧ -b^{14, 12}_0) c in CNF: c -b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ p_154 ∨ b^{14, 12}_2 c -b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ p_154 ∨ b^{14, 12}_1 c -b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ p_154 ∨ -b^{14, 12}_0 c in DIMACS: -12296 12297 -12298 154 12299 0 -12296 12297 -12298 154 12300 0 -12296 12297 -12298 154 -12301 0 c -2-1 --> break c ( b^{14, 11}_2 ∧ b^{14, 11}_1 ∧ -b^{14, 11}_0 ∧ -p_154) -> break c in CNF: c -b^{14, 11}_2 ∨ -b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ p_154 ∨ break c in DIMACS: -12296 -12297 12298 154 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 11}_2 ∧ -b^{14, 11}_1 ∧ -b^{14, 11}_0 ∧ true) c in CNF: c -b^{14, 11}_2 ∨ b^{14, 11}_1 ∨ b^{14, 11}_0 ∨ false c in DIMACS: -12296 12297 12298 0 c 3 does not represent an automaton state. c -(-b^{14, 11}_2 ∧ b^{14, 11}_1 ∧ b^{14, 11}_0 ∧ true) c in CNF: c b^{14, 11}_2 ∨ -b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ false c in DIMACS: 12296 -12297 -12298 0 c -3 does not represent an automaton state. c -( b^{14, 11}_2 ∧ b^{14, 11}_1 ∧ b^{14, 11}_0 ∧ true) c in CNF: c -b^{14, 11}_2 ∨ -b^{14, 11}_1 ∨ -b^{14, 11}_0 ∨ false c in DIMACS: -12296 -12297 -12298 0 c i = 12 c -2+1 --> -1 c ( b^{14, 12}_2 ∧ b^{14, 12}_1 ∧ -b^{14, 12}_0 ∧ p_168) -> ( b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ b^{14, 13}_0) c in CNF: c -b^{14, 12}_2 ∨ -b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ -p_168 ∨ b^{14, 13}_2 c -b^{14, 12}_2 ∨ -b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ -p_168 ∨ -b^{14, 13}_1 c -b^{14, 12}_2 ∨ -b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ -p_168 ∨ b^{14, 13}_0 c in DIMACS: -12299 -12300 12301 -168 12302 0 -12299 -12300 12301 -168 -12303 0 -12299 -12300 12301 -168 12304 0 c -1+1 --> 0 c ( b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ b^{14, 12}_0 ∧ p_168) -> (-b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ -b^{14, 13}_0) c in CNF: c -b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ -p_168 ∨ -b^{14, 13}_2 c -b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ -p_168 ∨ -b^{14, 13}_1 c -b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ -p_168 ∨ -b^{14, 13}_0 c in DIMACS: -12299 12300 -12301 -168 -12302 0 -12299 12300 -12301 -168 -12303 0 -12299 12300 -12301 -168 -12304 0 c 0+1 --> 1 c (-b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ -b^{14, 12}_0 ∧ p_168) -> (-b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ b^{14, 13}_0) c in CNF: c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ -p_168 ∨ -b^{14, 13}_2 c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ -p_168 ∨ -b^{14, 13}_1 c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ -p_168 ∨ b^{14, 13}_0 c in DIMACS: 12299 12300 12301 -168 -12302 0 12299 12300 12301 -168 -12303 0 12299 12300 12301 -168 12304 0 c 1+1 --> 2 c (-b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ b^{14, 12}_0 ∧ p_168) -> (-b^{14, 13}_2 ∧ b^{14, 13}_1 ∧ -b^{14, 13}_0) c in CNF: c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ -p_168 ∨ -b^{14, 13}_2 c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ -p_168 ∨ b^{14, 13}_1 c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ -p_168 ∨ -b^{14, 13}_0 c in DIMACS: 12299 12300 -12301 -168 -12302 0 12299 12300 -12301 -168 12303 0 12299 12300 -12301 -168 -12304 0 c 2+1 --> break c (-b^{14, 12}_2 ∧ b^{14, 12}_1 ∧ -b^{14, 12}_0 ∧ p_168) -> break c in CNF: c b^{14, 12}_2 ∨ -b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ -p_168 ∨ break c in DIMACS: 12299 -12300 12301 -168 1162 0 c 2-1 --> 1 c (-b^{14, 12}_2 ∧ b^{14, 12}_1 ∧ -b^{14, 12}_0 ∧ -p_168) -> (-b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ b^{14, 13}_0) c in CNF: c b^{14, 12}_2 ∨ -b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ p_168 ∨ -b^{14, 13}_2 c b^{14, 12}_2 ∨ -b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ p_168 ∨ -b^{14, 13}_1 c b^{14, 12}_2 ∨ -b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ p_168 ∨ b^{14, 13}_0 c in DIMACS: 12299 -12300 12301 168 -12302 0 12299 -12300 12301 168 -12303 0 12299 -12300 12301 168 12304 0 c 1-1 --> 0 c (-b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ b^{14, 12}_0 ∧ -p_168) -> (-b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ -b^{14, 13}_0) c in CNF: c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ p_168 ∨ -b^{14, 13}_2 c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ p_168 ∨ -b^{14, 13}_1 c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ p_168 ∨ -b^{14, 13}_0 c in DIMACS: 12299 12300 -12301 168 -12302 0 12299 12300 -12301 168 -12303 0 12299 12300 -12301 168 -12304 0 c 0-1 --> -1 c (-b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ -b^{14, 12}_0 ∧ -p_168) -> ( b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ b^{14, 13}_0) c in CNF: c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ p_168 ∨ b^{14, 13}_2 c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ p_168 ∨ -b^{14, 13}_1 c b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ p_168 ∨ b^{14, 13}_0 c in DIMACS: 12299 12300 12301 168 12302 0 12299 12300 12301 168 -12303 0 12299 12300 12301 168 12304 0 c -1-1 --> -2 c ( b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ b^{14, 12}_0 ∧ -p_168) -> ( b^{14, 13}_2 ∧ b^{14, 13}_1 ∧ -b^{14, 13}_0) c in CNF: c -b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ p_168 ∨ b^{14, 13}_2 c -b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ p_168 ∨ b^{14, 13}_1 c -b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ p_168 ∨ -b^{14, 13}_0 c in DIMACS: -12299 12300 -12301 168 12302 0 -12299 12300 -12301 168 12303 0 -12299 12300 -12301 168 -12304 0 c -2-1 --> break c ( b^{14, 12}_2 ∧ b^{14, 12}_1 ∧ -b^{14, 12}_0 ∧ -p_168) -> break c in CNF: c -b^{14, 12}_2 ∨ -b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ p_168 ∨ break c in DIMACS: -12299 -12300 12301 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 12}_2 ∧ -b^{14, 12}_1 ∧ -b^{14, 12}_0 ∧ true) c in CNF: c -b^{14, 12}_2 ∨ b^{14, 12}_1 ∨ b^{14, 12}_0 ∨ false c in DIMACS: -12299 12300 12301 0 c 3 does not represent an automaton state. c -(-b^{14, 12}_2 ∧ b^{14, 12}_1 ∧ b^{14, 12}_0 ∧ true) c in CNF: c b^{14, 12}_2 ∨ -b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ false c in DIMACS: 12299 -12300 -12301 0 c -3 does not represent an automaton state. c -( b^{14, 12}_2 ∧ b^{14, 12}_1 ∧ b^{14, 12}_0 ∧ true) c in CNF: c -b^{14, 12}_2 ∨ -b^{14, 12}_1 ∨ -b^{14, 12}_0 ∨ false c in DIMACS: -12299 -12300 -12301 0 c i = 13 c -2+1 --> -1 c ( b^{14, 13}_2 ∧ b^{14, 13}_1 ∧ -b^{14, 13}_0 ∧ p_182) -> ( b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ b^{14, 14}_0) c in CNF: c -b^{14, 13}_2 ∨ -b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ -p_182 ∨ b^{14, 14}_2 c -b^{14, 13}_2 ∨ -b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ -p_182 ∨ -b^{14, 14}_1 c -b^{14, 13}_2 ∨ -b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ -p_182 ∨ b^{14, 14}_0 c in DIMACS: -12302 -12303 12304 -182 12305 0 -12302 -12303 12304 -182 -12306 0 -12302 -12303 12304 -182 12307 0 c -1+1 --> 0 c ( b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ b^{14, 13}_0 ∧ p_182) -> (-b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ -b^{14, 14}_0) c in CNF: c -b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ -p_182 ∨ -b^{14, 14}_2 c -b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ -p_182 ∨ -b^{14, 14}_1 c -b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ -p_182 ∨ -b^{14, 14}_0 c in DIMACS: -12302 12303 -12304 -182 -12305 0 -12302 12303 -12304 -182 -12306 0 -12302 12303 -12304 -182 -12307 0 c 0+1 --> 1 c (-b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ -b^{14, 13}_0 ∧ p_182) -> (-b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ b^{14, 14}_0) c in CNF: c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ -p_182 ∨ -b^{14, 14}_2 c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ -p_182 ∨ -b^{14, 14}_1 c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ -p_182 ∨ b^{14, 14}_0 c in DIMACS: 12302 12303 12304 -182 -12305 0 12302 12303 12304 -182 -12306 0 12302 12303 12304 -182 12307 0 c 1+1 --> 2 c (-b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ b^{14, 13}_0 ∧ p_182) -> (-b^{14, 14}_2 ∧ b^{14, 14}_1 ∧ -b^{14, 14}_0) c in CNF: c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ -p_182 ∨ -b^{14, 14}_2 c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ -p_182 ∨ b^{14, 14}_1 c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ -p_182 ∨ -b^{14, 14}_0 c in DIMACS: 12302 12303 -12304 -182 -12305 0 12302 12303 -12304 -182 12306 0 12302 12303 -12304 -182 -12307 0 c 2+1 --> break c (-b^{14, 13}_2 ∧ b^{14, 13}_1 ∧ -b^{14, 13}_0 ∧ p_182) -> break c in CNF: c b^{14, 13}_2 ∨ -b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ -p_182 ∨ break c in DIMACS: 12302 -12303 12304 -182 1162 0 c 2-1 --> 1 c (-b^{14, 13}_2 ∧ b^{14, 13}_1 ∧ -b^{14, 13}_0 ∧ -p_182) -> (-b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ b^{14, 14}_0) c in CNF: c b^{14, 13}_2 ∨ -b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ p_182 ∨ -b^{14, 14}_2 c b^{14, 13}_2 ∨ -b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ p_182 ∨ -b^{14, 14}_1 c b^{14, 13}_2 ∨ -b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ p_182 ∨ b^{14, 14}_0 c in DIMACS: 12302 -12303 12304 182 -12305 0 12302 -12303 12304 182 -12306 0 12302 -12303 12304 182 12307 0 c 1-1 --> 0 c (-b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ b^{14, 13}_0 ∧ -p_182) -> (-b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ -b^{14, 14}_0) c in CNF: c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ p_182 ∨ -b^{14, 14}_2 c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ p_182 ∨ -b^{14, 14}_1 c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ p_182 ∨ -b^{14, 14}_0 c in DIMACS: 12302 12303 -12304 182 -12305 0 12302 12303 -12304 182 -12306 0 12302 12303 -12304 182 -12307 0 c 0-1 --> -1 c (-b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ -b^{14, 13}_0 ∧ -p_182) -> ( b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ b^{14, 14}_0) c in CNF: c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ p_182 ∨ b^{14, 14}_2 c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ p_182 ∨ -b^{14, 14}_1 c b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ p_182 ∨ b^{14, 14}_0 c in DIMACS: 12302 12303 12304 182 12305 0 12302 12303 12304 182 -12306 0 12302 12303 12304 182 12307 0 c -1-1 --> -2 c ( b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ b^{14, 13}_0 ∧ -p_182) -> ( b^{14, 14}_2 ∧ b^{14, 14}_1 ∧ -b^{14, 14}_0) c in CNF: c -b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ p_182 ∨ b^{14, 14}_2 c -b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ p_182 ∨ b^{14, 14}_1 c -b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ p_182 ∨ -b^{14, 14}_0 c in DIMACS: -12302 12303 -12304 182 12305 0 -12302 12303 -12304 182 12306 0 -12302 12303 -12304 182 -12307 0 c -2-1 --> break c ( b^{14, 13}_2 ∧ b^{14, 13}_1 ∧ -b^{14, 13}_0 ∧ -p_182) -> break c in CNF: c -b^{14, 13}_2 ∨ -b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ p_182 ∨ break c in DIMACS: -12302 -12303 12304 182 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 13}_2 ∧ -b^{14, 13}_1 ∧ -b^{14, 13}_0 ∧ true) c in CNF: c -b^{14, 13}_2 ∨ b^{14, 13}_1 ∨ b^{14, 13}_0 ∨ false c in DIMACS: -12302 12303 12304 0 c 3 does not represent an automaton state. c -(-b^{14, 13}_2 ∧ b^{14, 13}_1 ∧ b^{14, 13}_0 ∧ true) c in CNF: c b^{14, 13}_2 ∨ -b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ false c in DIMACS: 12302 -12303 -12304 0 c -3 does not represent an automaton state. c -( b^{14, 13}_2 ∧ b^{14, 13}_1 ∧ b^{14, 13}_0 ∧ true) c in CNF: c -b^{14, 13}_2 ∨ -b^{14, 13}_1 ∨ -b^{14, 13}_0 ∨ false c in DIMACS: -12302 -12303 -12304 0 c i = 14 c -2+1 --> -1 c ( b^{14, 14}_2 ∧ b^{14, 14}_1 ∧ -b^{14, 14}_0 ∧ p_196) -> ( b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ b^{14, 15}_0) c in CNF: c -b^{14, 14}_2 ∨ -b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ -p_196 ∨ b^{14, 15}_2 c -b^{14, 14}_2 ∨ -b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ -p_196 ∨ -b^{14, 15}_1 c -b^{14, 14}_2 ∨ -b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ -p_196 ∨ b^{14, 15}_0 c in DIMACS: -12305 -12306 12307 -196 12308 0 -12305 -12306 12307 -196 -12309 0 -12305 -12306 12307 -196 12310 0 c -1+1 --> 0 c ( b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ b^{14, 14}_0 ∧ p_196) -> (-b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ -b^{14, 15}_0) c in CNF: c -b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ -p_196 ∨ -b^{14, 15}_2 c -b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ -p_196 ∨ -b^{14, 15}_1 c -b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ -p_196 ∨ -b^{14, 15}_0 c in DIMACS: -12305 12306 -12307 -196 -12308 0 -12305 12306 -12307 -196 -12309 0 -12305 12306 -12307 -196 -12310 0 c 0+1 --> 1 c (-b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ -b^{14, 14}_0 ∧ p_196) -> (-b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ b^{14, 15}_0) c in CNF: c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ -p_196 ∨ -b^{14, 15}_2 c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ -p_196 ∨ -b^{14, 15}_1 c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ -p_196 ∨ b^{14, 15}_0 c in DIMACS: 12305 12306 12307 -196 -12308 0 12305 12306 12307 -196 -12309 0 12305 12306 12307 -196 12310 0 c 1+1 --> 2 c (-b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ b^{14, 14}_0 ∧ p_196) -> (-b^{14, 15}_2 ∧ b^{14, 15}_1 ∧ -b^{14, 15}_0) c in CNF: c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ -p_196 ∨ -b^{14, 15}_2 c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ -p_196 ∨ b^{14, 15}_1 c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ -p_196 ∨ -b^{14, 15}_0 c in DIMACS: 12305 12306 -12307 -196 -12308 0 12305 12306 -12307 -196 12309 0 12305 12306 -12307 -196 -12310 0 c 2+1 --> break c (-b^{14, 14}_2 ∧ b^{14, 14}_1 ∧ -b^{14, 14}_0 ∧ p_196) -> break c in CNF: c b^{14, 14}_2 ∨ -b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ -p_196 ∨ break c in DIMACS: 12305 -12306 12307 -196 1162 0 c 2-1 --> 1 c (-b^{14, 14}_2 ∧ b^{14, 14}_1 ∧ -b^{14, 14}_0 ∧ -p_196) -> (-b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ b^{14, 15}_0) c in CNF: c b^{14, 14}_2 ∨ -b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ p_196 ∨ -b^{14, 15}_2 c b^{14, 14}_2 ∨ -b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ p_196 ∨ -b^{14, 15}_1 c b^{14, 14}_2 ∨ -b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ p_196 ∨ b^{14, 15}_0 c in DIMACS: 12305 -12306 12307 196 -12308 0 12305 -12306 12307 196 -12309 0 12305 -12306 12307 196 12310 0 c 1-1 --> 0 c (-b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ b^{14, 14}_0 ∧ -p_196) -> (-b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ -b^{14, 15}_0) c in CNF: c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ p_196 ∨ -b^{14, 15}_2 c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ p_196 ∨ -b^{14, 15}_1 c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ p_196 ∨ -b^{14, 15}_0 c in DIMACS: 12305 12306 -12307 196 -12308 0 12305 12306 -12307 196 -12309 0 12305 12306 -12307 196 -12310 0 c 0-1 --> -1 c (-b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ -b^{14, 14}_0 ∧ -p_196) -> ( b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ b^{14, 15}_0) c in CNF: c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ p_196 ∨ b^{14, 15}_2 c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ p_196 ∨ -b^{14, 15}_1 c b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ p_196 ∨ b^{14, 15}_0 c in DIMACS: 12305 12306 12307 196 12308 0 12305 12306 12307 196 -12309 0 12305 12306 12307 196 12310 0 c -1-1 --> -2 c ( b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ b^{14, 14}_0 ∧ -p_196) -> ( b^{14, 15}_2 ∧ b^{14, 15}_1 ∧ -b^{14, 15}_0) c in CNF: c -b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ p_196 ∨ b^{14, 15}_2 c -b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ p_196 ∨ b^{14, 15}_1 c -b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ p_196 ∨ -b^{14, 15}_0 c in DIMACS: -12305 12306 -12307 196 12308 0 -12305 12306 -12307 196 12309 0 -12305 12306 -12307 196 -12310 0 c -2-1 --> break c ( b^{14, 14}_2 ∧ b^{14, 14}_1 ∧ -b^{14, 14}_0 ∧ -p_196) -> break c in CNF: c -b^{14, 14}_2 ∨ -b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ p_196 ∨ break c in DIMACS: -12305 -12306 12307 196 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 14}_2 ∧ -b^{14, 14}_1 ∧ -b^{14, 14}_0 ∧ true) c in CNF: c -b^{14, 14}_2 ∨ b^{14, 14}_1 ∨ b^{14, 14}_0 ∨ false c in DIMACS: -12305 12306 12307 0 c 3 does not represent an automaton state. c -(-b^{14, 14}_2 ∧ b^{14, 14}_1 ∧ b^{14, 14}_0 ∧ true) c in CNF: c b^{14, 14}_2 ∨ -b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ false c in DIMACS: 12305 -12306 -12307 0 c -3 does not represent an automaton state. c -( b^{14, 14}_2 ∧ b^{14, 14}_1 ∧ b^{14, 14}_0 ∧ true) c in CNF: c -b^{14, 14}_2 ∨ -b^{14, 14}_1 ∨ -b^{14, 14}_0 ∨ false c in DIMACS: -12305 -12306 -12307 0 c i = 15 c -2+1 --> -1 c ( b^{14, 15}_2 ∧ b^{14, 15}_1 ∧ -b^{14, 15}_0 ∧ p_210) -> ( b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ b^{14, 16}_0) c in CNF: c -b^{14, 15}_2 ∨ -b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ -p_210 ∨ b^{14, 16}_2 c -b^{14, 15}_2 ∨ -b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ -p_210 ∨ -b^{14, 16}_1 c -b^{14, 15}_2 ∨ -b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ -p_210 ∨ b^{14, 16}_0 c in DIMACS: -12308 -12309 12310 -210 12311 0 -12308 -12309 12310 -210 -12312 0 -12308 -12309 12310 -210 12313 0 c -1+1 --> 0 c ( b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ b^{14, 15}_0 ∧ p_210) -> (-b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ -b^{14, 16}_0) c in CNF: c -b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ -p_210 ∨ -b^{14, 16}_2 c -b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ -p_210 ∨ -b^{14, 16}_1 c -b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ -p_210 ∨ -b^{14, 16}_0 c in DIMACS: -12308 12309 -12310 -210 -12311 0 -12308 12309 -12310 -210 -12312 0 -12308 12309 -12310 -210 -12313 0 c 0+1 --> 1 c (-b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ -b^{14, 15}_0 ∧ p_210) -> (-b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ b^{14, 16}_0) c in CNF: c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ -p_210 ∨ -b^{14, 16}_2 c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ -p_210 ∨ -b^{14, 16}_1 c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ -p_210 ∨ b^{14, 16}_0 c in DIMACS: 12308 12309 12310 -210 -12311 0 12308 12309 12310 -210 -12312 0 12308 12309 12310 -210 12313 0 c 1+1 --> 2 c (-b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ b^{14, 15}_0 ∧ p_210) -> (-b^{14, 16}_2 ∧ b^{14, 16}_1 ∧ -b^{14, 16}_0) c in CNF: c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ -p_210 ∨ -b^{14, 16}_2 c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ -p_210 ∨ b^{14, 16}_1 c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ -p_210 ∨ -b^{14, 16}_0 c in DIMACS: 12308 12309 -12310 -210 -12311 0 12308 12309 -12310 -210 12312 0 12308 12309 -12310 -210 -12313 0 c 2+1 --> break c (-b^{14, 15}_2 ∧ b^{14, 15}_1 ∧ -b^{14, 15}_0 ∧ p_210) -> break c in CNF: c b^{14, 15}_2 ∨ -b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ -p_210 ∨ break c in DIMACS: 12308 -12309 12310 -210 1162 0 c 2-1 --> 1 c (-b^{14, 15}_2 ∧ b^{14, 15}_1 ∧ -b^{14, 15}_0 ∧ -p_210) -> (-b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ b^{14, 16}_0) c in CNF: c b^{14, 15}_2 ∨ -b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ p_210 ∨ -b^{14, 16}_2 c b^{14, 15}_2 ∨ -b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ p_210 ∨ -b^{14, 16}_1 c b^{14, 15}_2 ∨ -b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ p_210 ∨ b^{14, 16}_0 c in DIMACS: 12308 -12309 12310 210 -12311 0 12308 -12309 12310 210 -12312 0 12308 -12309 12310 210 12313 0 c 1-1 --> 0 c (-b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ b^{14, 15}_0 ∧ -p_210) -> (-b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ -b^{14, 16}_0) c in CNF: c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ p_210 ∨ -b^{14, 16}_2 c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ p_210 ∨ -b^{14, 16}_1 c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ p_210 ∨ -b^{14, 16}_0 c in DIMACS: 12308 12309 -12310 210 -12311 0 12308 12309 -12310 210 -12312 0 12308 12309 -12310 210 -12313 0 c 0-1 --> -1 c (-b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ -b^{14, 15}_0 ∧ -p_210) -> ( b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ b^{14, 16}_0) c in CNF: c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ p_210 ∨ b^{14, 16}_2 c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ p_210 ∨ -b^{14, 16}_1 c b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ p_210 ∨ b^{14, 16}_0 c in DIMACS: 12308 12309 12310 210 12311 0 12308 12309 12310 210 -12312 0 12308 12309 12310 210 12313 0 c -1-1 --> -2 c ( b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ b^{14, 15}_0 ∧ -p_210) -> ( b^{14, 16}_2 ∧ b^{14, 16}_1 ∧ -b^{14, 16}_0) c in CNF: c -b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ p_210 ∨ b^{14, 16}_2 c -b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ p_210 ∨ b^{14, 16}_1 c -b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ p_210 ∨ -b^{14, 16}_0 c in DIMACS: -12308 12309 -12310 210 12311 0 -12308 12309 -12310 210 12312 0 -12308 12309 -12310 210 -12313 0 c -2-1 --> break c ( b^{14, 15}_2 ∧ b^{14, 15}_1 ∧ -b^{14, 15}_0 ∧ -p_210) -> break c in CNF: c -b^{14, 15}_2 ∨ -b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ p_210 ∨ break c in DIMACS: -12308 -12309 12310 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 15}_2 ∧ -b^{14, 15}_1 ∧ -b^{14, 15}_0 ∧ true) c in CNF: c -b^{14, 15}_2 ∨ b^{14, 15}_1 ∨ b^{14, 15}_0 ∨ false c in DIMACS: -12308 12309 12310 0 c 3 does not represent an automaton state. c -(-b^{14, 15}_2 ∧ b^{14, 15}_1 ∧ b^{14, 15}_0 ∧ true) c in CNF: c b^{14, 15}_2 ∨ -b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ false c in DIMACS: 12308 -12309 -12310 0 c -3 does not represent an automaton state. c -( b^{14, 15}_2 ∧ b^{14, 15}_1 ∧ b^{14, 15}_0 ∧ true) c in CNF: c -b^{14, 15}_2 ∨ -b^{14, 15}_1 ∨ -b^{14, 15}_0 ∨ false c in DIMACS: -12308 -12309 -12310 0 c i = 16 c -2+1 --> -1 c ( b^{14, 16}_2 ∧ b^{14, 16}_1 ∧ -b^{14, 16}_0 ∧ p_224) -> ( b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ b^{14, 17}_0) c in CNF: c -b^{14, 16}_2 ∨ -b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ -p_224 ∨ b^{14, 17}_2 c -b^{14, 16}_2 ∨ -b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ -p_224 ∨ -b^{14, 17}_1 c -b^{14, 16}_2 ∨ -b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ -p_224 ∨ b^{14, 17}_0 c in DIMACS: -12311 -12312 12313 -224 12314 0 -12311 -12312 12313 -224 -12315 0 -12311 -12312 12313 -224 12316 0 c -1+1 --> 0 c ( b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ b^{14, 16}_0 ∧ p_224) -> (-b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ -b^{14, 17}_0) c in CNF: c -b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ -p_224 ∨ -b^{14, 17}_2 c -b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ -p_224 ∨ -b^{14, 17}_1 c -b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ -p_224 ∨ -b^{14, 17}_0 c in DIMACS: -12311 12312 -12313 -224 -12314 0 -12311 12312 -12313 -224 -12315 0 -12311 12312 -12313 -224 -12316 0 c 0+1 --> 1 c (-b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ -b^{14, 16}_0 ∧ p_224) -> (-b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ b^{14, 17}_0) c in CNF: c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ -p_224 ∨ -b^{14, 17}_2 c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ -p_224 ∨ -b^{14, 17}_1 c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ -p_224 ∨ b^{14, 17}_0 c in DIMACS: 12311 12312 12313 -224 -12314 0 12311 12312 12313 -224 -12315 0 12311 12312 12313 -224 12316 0 c 1+1 --> 2 c (-b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ b^{14, 16}_0 ∧ p_224) -> (-b^{14, 17}_2 ∧ b^{14, 17}_1 ∧ -b^{14, 17}_0) c in CNF: c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ -p_224 ∨ -b^{14, 17}_2 c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ -p_224 ∨ b^{14, 17}_1 c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ -p_224 ∨ -b^{14, 17}_0 c in DIMACS: 12311 12312 -12313 -224 -12314 0 12311 12312 -12313 -224 12315 0 12311 12312 -12313 -224 -12316 0 c 2+1 --> break c (-b^{14, 16}_2 ∧ b^{14, 16}_1 ∧ -b^{14, 16}_0 ∧ p_224) -> break c in CNF: c b^{14, 16}_2 ∨ -b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ -p_224 ∨ break c in DIMACS: 12311 -12312 12313 -224 1162 0 c 2-1 --> 1 c (-b^{14, 16}_2 ∧ b^{14, 16}_1 ∧ -b^{14, 16}_0 ∧ -p_224) -> (-b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ b^{14, 17}_0) c in CNF: c b^{14, 16}_2 ∨ -b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ p_224 ∨ -b^{14, 17}_2 c b^{14, 16}_2 ∨ -b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ p_224 ∨ -b^{14, 17}_1 c b^{14, 16}_2 ∨ -b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ p_224 ∨ b^{14, 17}_0 c in DIMACS: 12311 -12312 12313 224 -12314 0 12311 -12312 12313 224 -12315 0 12311 -12312 12313 224 12316 0 c 1-1 --> 0 c (-b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ b^{14, 16}_0 ∧ -p_224) -> (-b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ -b^{14, 17}_0) c in CNF: c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ p_224 ∨ -b^{14, 17}_2 c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ p_224 ∨ -b^{14, 17}_1 c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ p_224 ∨ -b^{14, 17}_0 c in DIMACS: 12311 12312 -12313 224 -12314 0 12311 12312 -12313 224 -12315 0 12311 12312 -12313 224 -12316 0 c 0-1 --> -1 c (-b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ -b^{14, 16}_0 ∧ -p_224) -> ( b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ b^{14, 17}_0) c in CNF: c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ p_224 ∨ b^{14, 17}_2 c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ p_224 ∨ -b^{14, 17}_1 c b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ p_224 ∨ b^{14, 17}_0 c in DIMACS: 12311 12312 12313 224 12314 0 12311 12312 12313 224 -12315 0 12311 12312 12313 224 12316 0 c -1-1 --> -2 c ( b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ b^{14, 16}_0 ∧ -p_224) -> ( b^{14, 17}_2 ∧ b^{14, 17}_1 ∧ -b^{14, 17}_0) c in CNF: c -b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ p_224 ∨ b^{14, 17}_2 c -b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ p_224 ∨ b^{14, 17}_1 c -b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ p_224 ∨ -b^{14, 17}_0 c in DIMACS: -12311 12312 -12313 224 12314 0 -12311 12312 -12313 224 12315 0 -12311 12312 -12313 224 -12316 0 c -2-1 --> break c ( b^{14, 16}_2 ∧ b^{14, 16}_1 ∧ -b^{14, 16}_0 ∧ -p_224) -> break c in CNF: c -b^{14, 16}_2 ∨ -b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ p_224 ∨ break c in DIMACS: -12311 -12312 12313 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 16}_2 ∧ -b^{14, 16}_1 ∧ -b^{14, 16}_0 ∧ true) c in CNF: c -b^{14, 16}_2 ∨ b^{14, 16}_1 ∨ b^{14, 16}_0 ∨ false c in DIMACS: -12311 12312 12313 0 c 3 does not represent an automaton state. c -(-b^{14, 16}_2 ∧ b^{14, 16}_1 ∧ b^{14, 16}_0 ∧ true) c in CNF: c b^{14, 16}_2 ∨ -b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ false c in DIMACS: 12311 -12312 -12313 0 c -3 does not represent an automaton state. c -( b^{14, 16}_2 ∧ b^{14, 16}_1 ∧ b^{14, 16}_0 ∧ true) c in CNF: c -b^{14, 16}_2 ∨ -b^{14, 16}_1 ∨ -b^{14, 16}_0 ∨ false c in DIMACS: -12311 -12312 -12313 0 c i = 17 c -2+1 --> -1 c ( b^{14, 17}_2 ∧ b^{14, 17}_1 ∧ -b^{14, 17}_0 ∧ p_238) -> ( b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ b^{14, 18}_0) c in CNF: c -b^{14, 17}_2 ∨ -b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ -p_238 ∨ b^{14, 18}_2 c -b^{14, 17}_2 ∨ -b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ -p_238 ∨ -b^{14, 18}_1 c -b^{14, 17}_2 ∨ -b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ -p_238 ∨ b^{14, 18}_0 c in DIMACS: -12314 -12315 12316 -238 12317 0 -12314 -12315 12316 -238 -12318 0 -12314 -12315 12316 -238 12319 0 c -1+1 --> 0 c ( b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ b^{14, 17}_0 ∧ p_238) -> (-b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ -b^{14, 18}_0) c in CNF: c -b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ -p_238 ∨ -b^{14, 18}_2 c -b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ -p_238 ∨ -b^{14, 18}_1 c -b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ -p_238 ∨ -b^{14, 18}_0 c in DIMACS: -12314 12315 -12316 -238 -12317 0 -12314 12315 -12316 -238 -12318 0 -12314 12315 -12316 -238 -12319 0 c 0+1 --> 1 c (-b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ -b^{14, 17}_0 ∧ p_238) -> (-b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ b^{14, 18}_0) c in CNF: c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ -p_238 ∨ -b^{14, 18}_2 c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ -p_238 ∨ -b^{14, 18}_1 c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ -p_238 ∨ b^{14, 18}_0 c in DIMACS: 12314 12315 12316 -238 -12317 0 12314 12315 12316 -238 -12318 0 12314 12315 12316 -238 12319 0 c 1+1 --> 2 c (-b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ b^{14, 17}_0 ∧ p_238) -> (-b^{14, 18}_2 ∧ b^{14, 18}_1 ∧ -b^{14, 18}_0) c in CNF: c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ -p_238 ∨ -b^{14, 18}_2 c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ -p_238 ∨ b^{14, 18}_1 c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ -p_238 ∨ -b^{14, 18}_0 c in DIMACS: 12314 12315 -12316 -238 -12317 0 12314 12315 -12316 -238 12318 0 12314 12315 -12316 -238 -12319 0 c 2+1 --> break c (-b^{14, 17}_2 ∧ b^{14, 17}_1 ∧ -b^{14, 17}_0 ∧ p_238) -> break c in CNF: c b^{14, 17}_2 ∨ -b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ -p_238 ∨ break c in DIMACS: 12314 -12315 12316 -238 1162 0 c 2-1 --> 1 c (-b^{14, 17}_2 ∧ b^{14, 17}_1 ∧ -b^{14, 17}_0 ∧ -p_238) -> (-b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ b^{14, 18}_0) c in CNF: c b^{14, 17}_2 ∨ -b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ p_238 ∨ -b^{14, 18}_2 c b^{14, 17}_2 ∨ -b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ p_238 ∨ -b^{14, 18}_1 c b^{14, 17}_2 ∨ -b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ p_238 ∨ b^{14, 18}_0 c in DIMACS: 12314 -12315 12316 238 -12317 0 12314 -12315 12316 238 -12318 0 12314 -12315 12316 238 12319 0 c 1-1 --> 0 c (-b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ b^{14, 17}_0 ∧ -p_238) -> (-b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ -b^{14, 18}_0) c in CNF: c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ p_238 ∨ -b^{14, 18}_2 c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ p_238 ∨ -b^{14, 18}_1 c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ p_238 ∨ -b^{14, 18}_0 c in DIMACS: 12314 12315 -12316 238 -12317 0 12314 12315 -12316 238 -12318 0 12314 12315 -12316 238 -12319 0 c 0-1 --> -1 c (-b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ -b^{14, 17}_0 ∧ -p_238) -> ( b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ b^{14, 18}_0) c in CNF: c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ p_238 ∨ b^{14, 18}_2 c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ p_238 ∨ -b^{14, 18}_1 c b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ p_238 ∨ b^{14, 18}_0 c in DIMACS: 12314 12315 12316 238 12317 0 12314 12315 12316 238 -12318 0 12314 12315 12316 238 12319 0 c -1-1 --> -2 c ( b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ b^{14, 17}_0 ∧ -p_238) -> ( b^{14, 18}_2 ∧ b^{14, 18}_1 ∧ -b^{14, 18}_0) c in CNF: c -b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ p_238 ∨ b^{14, 18}_2 c -b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ p_238 ∨ b^{14, 18}_1 c -b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ p_238 ∨ -b^{14, 18}_0 c in DIMACS: -12314 12315 -12316 238 12317 0 -12314 12315 -12316 238 12318 0 -12314 12315 -12316 238 -12319 0 c -2-1 --> break c ( b^{14, 17}_2 ∧ b^{14, 17}_1 ∧ -b^{14, 17}_0 ∧ -p_238) -> break c in CNF: c -b^{14, 17}_2 ∨ -b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ p_238 ∨ break c in DIMACS: -12314 -12315 12316 238 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 17}_2 ∧ -b^{14, 17}_1 ∧ -b^{14, 17}_0 ∧ true) c in CNF: c -b^{14, 17}_2 ∨ b^{14, 17}_1 ∨ b^{14, 17}_0 ∨ false c in DIMACS: -12314 12315 12316 0 c 3 does not represent an automaton state. c -(-b^{14, 17}_2 ∧ b^{14, 17}_1 ∧ b^{14, 17}_0 ∧ true) c in CNF: c b^{14, 17}_2 ∨ -b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ false c in DIMACS: 12314 -12315 -12316 0 c -3 does not represent an automaton state. c -( b^{14, 17}_2 ∧ b^{14, 17}_1 ∧ b^{14, 17}_0 ∧ true) c in CNF: c -b^{14, 17}_2 ∨ -b^{14, 17}_1 ∨ -b^{14, 17}_0 ∨ false c in DIMACS: -12314 -12315 -12316 0 c i = 18 c -2+1 --> -1 c ( b^{14, 18}_2 ∧ b^{14, 18}_1 ∧ -b^{14, 18}_0 ∧ p_252) -> ( b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ b^{14, 19}_0) c in CNF: c -b^{14, 18}_2 ∨ -b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ -p_252 ∨ b^{14, 19}_2 c -b^{14, 18}_2 ∨ -b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ -p_252 ∨ -b^{14, 19}_1 c -b^{14, 18}_2 ∨ -b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ -p_252 ∨ b^{14, 19}_0 c in DIMACS: -12317 -12318 12319 -252 12320 0 -12317 -12318 12319 -252 -12321 0 -12317 -12318 12319 -252 12322 0 c -1+1 --> 0 c ( b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ b^{14, 18}_0 ∧ p_252) -> (-b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ -b^{14, 19}_0) c in CNF: c -b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ -p_252 ∨ -b^{14, 19}_2 c -b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ -p_252 ∨ -b^{14, 19}_1 c -b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ -p_252 ∨ -b^{14, 19}_0 c in DIMACS: -12317 12318 -12319 -252 -12320 0 -12317 12318 -12319 -252 -12321 0 -12317 12318 -12319 -252 -12322 0 c 0+1 --> 1 c (-b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ -b^{14, 18}_0 ∧ p_252) -> (-b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ b^{14, 19}_0) c in CNF: c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ -p_252 ∨ -b^{14, 19}_2 c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ -p_252 ∨ -b^{14, 19}_1 c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ -p_252 ∨ b^{14, 19}_0 c in DIMACS: 12317 12318 12319 -252 -12320 0 12317 12318 12319 -252 -12321 0 12317 12318 12319 -252 12322 0 c 1+1 --> 2 c (-b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ b^{14, 18}_0 ∧ p_252) -> (-b^{14, 19}_2 ∧ b^{14, 19}_1 ∧ -b^{14, 19}_0) c in CNF: c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ -p_252 ∨ -b^{14, 19}_2 c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ -p_252 ∨ b^{14, 19}_1 c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ -p_252 ∨ -b^{14, 19}_0 c in DIMACS: 12317 12318 -12319 -252 -12320 0 12317 12318 -12319 -252 12321 0 12317 12318 -12319 -252 -12322 0 c 2+1 --> break c (-b^{14, 18}_2 ∧ b^{14, 18}_1 ∧ -b^{14, 18}_0 ∧ p_252) -> break c in CNF: c b^{14, 18}_2 ∨ -b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ -p_252 ∨ break c in DIMACS: 12317 -12318 12319 -252 1162 0 c 2-1 --> 1 c (-b^{14, 18}_2 ∧ b^{14, 18}_1 ∧ -b^{14, 18}_0 ∧ -p_252) -> (-b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ b^{14, 19}_0) c in CNF: c b^{14, 18}_2 ∨ -b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ p_252 ∨ -b^{14, 19}_2 c b^{14, 18}_2 ∨ -b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ p_252 ∨ -b^{14, 19}_1 c b^{14, 18}_2 ∨ -b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ p_252 ∨ b^{14, 19}_0 c in DIMACS: 12317 -12318 12319 252 -12320 0 12317 -12318 12319 252 -12321 0 12317 -12318 12319 252 12322 0 c 1-1 --> 0 c (-b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ b^{14, 18}_0 ∧ -p_252) -> (-b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ -b^{14, 19}_0) c in CNF: c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ p_252 ∨ -b^{14, 19}_2 c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ p_252 ∨ -b^{14, 19}_1 c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ p_252 ∨ -b^{14, 19}_0 c in DIMACS: 12317 12318 -12319 252 -12320 0 12317 12318 -12319 252 -12321 0 12317 12318 -12319 252 -12322 0 c 0-1 --> -1 c (-b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ -b^{14, 18}_0 ∧ -p_252) -> ( b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ b^{14, 19}_0) c in CNF: c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ p_252 ∨ b^{14, 19}_2 c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ p_252 ∨ -b^{14, 19}_1 c b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ p_252 ∨ b^{14, 19}_0 c in DIMACS: 12317 12318 12319 252 12320 0 12317 12318 12319 252 -12321 0 12317 12318 12319 252 12322 0 c -1-1 --> -2 c ( b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ b^{14, 18}_0 ∧ -p_252) -> ( b^{14, 19}_2 ∧ b^{14, 19}_1 ∧ -b^{14, 19}_0) c in CNF: c -b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ p_252 ∨ b^{14, 19}_2 c -b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ p_252 ∨ b^{14, 19}_1 c -b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ p_252 ∨ -b^{14, 19}_0 c in DIMACS: -12317 12318 -12319 252 12320 0 -12317 12318 -12319 252 12321 0 -12317 12318 -12319 252 -12322 0 c -2-1 --> break c ( b^{14, 18}_2 ∧ b^{14, 18}_1 ∧ -b^{14, 18}_0 ∧ -p_252) -> break c in CNF: c -b^{14, 18}_2 ∨ -b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ p_252 ∨ break c in DIMACS: -12317 -12318 12319 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 18}_2 ∧ -b^{14, 18}_1 ∧ -b^{14, 18}_0 ∧ true) c in CNF: c -b^{14, 18}_2 ∨ b^{14, 18}_1 ∨ b^{14, 18}_0 ∨ false c in DIMACS: -12317 12318 12319 0 c 3 does not represent an automaton state. c -(-b^{14, 18}_2 ∧ b^{14, 18}_1 ∧ b^{14, 18}_0 ∧ true) c in CNF: c b^{14, 18}_2 ∨ -b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ false c in DIMACS: 12317 -12318 -12319 0 c -3 does not represent an automaton state. c -( b^{14, 18}_2 ∧ b^{14, 18}_1 ∧ b^{14, 18}_0 ∧ true) c in CNF: c -b^{14, 18}_2 ∨ -b^{14, 18}_1 ∨ -b^{14, 18}_0 ∨ false c in DIMACS: -12317 -12318 -12319 0 c i = 19 c -2+1 --> -1 c ( b^{14, 19}_2 ∧ b^{14, 19}_1 ∧ -b^{14, 19}_0 ∧ p_266) -> ( b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ b^{14, 20}_0) c in CNF: c -b^{14, 19}_2 ∨ -b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ -p_266 ∨ b^{14, 20}_2 c -b^{14, 19}_2 ∨ -b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ -p_266 ∨ -b^{14, 20}_1 c -b^{14, 19}_2 ∨ -b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ -p_266 ∨ b^{14, 20}_0 c in DIMACS: -12320 -12321 12322 -266 12323 0 -12320 -12321 12322 -266 -12324 0 -12320 -12321 12322 -266 12325 0 c -1+1 --> 0 c ( b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ b^{14, 19}_0 ∧ p_266) -> (-b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ -b^{14, 20}_0) c in CNF: c -b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ -p_266 ∨ -b^{14, 20}_2 c -b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ -p_266 ∨ -b^{14, 20}_1 c -b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ -p_266 ∨ -b^{14, 20}_0 c in DIMACS: -12320 12321 -12322 -266 -12323 0 -12320 12321 -12322 -266 -12324 0 -12320 12321 -12322 -266 -12325 0 c 0+1 --> 1 c (-b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ -b^{14, 19}_0 ∧ p_266) -> (-b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ b^{14, 20}_0) c in CNF: c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ -p_266 ∨ -b^{14, 20}_2 c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ -p_266 ∨ -b^{14, 20}_1 c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ -p_266 ∨ b^{14, 20}_0 c in DIMACS: 12320 12321 12322 -266 -12323 0 12320 12321 12322 -266 -12324 0 12320 12321 12322 -266 12325 0 c 1+1 --> 2 c (-b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ b^{14, 19}_0 ∧ p_266) -> (-b^{14, 20}_2 ∧ b^{14, 20}_1 ∧ -b^{14, 20}_0) c in CNF: c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ -p_266 ∨ -b^{14, 20}_2 c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ -p_266 ∨ b^{14, 20}_1 c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ -p_266 ∨ -b^{14, 20}_0 c in DIMACS: 12320 12321 -12322 -266 -12323 0 12320 12321 -12322 -266 12324 0 12320 12321 -12322 -266 -12325 0 c 2+1 --> break c (-b^{14, 19}_2 ∧ b^{14, 19}_1 ∧ -b^{14, 19}_0 ∧ p_266) -> break c in CNF: c b^{14, 19}_2 ∨ -b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ -p_266 ∨ break c in DIMACS: 12320 -12321 12322 -266 1162 0 c 2-1 --> 1 c (-b^{14, 19}_2 ∧ b^{14, 19}_1 ∧ -b^{14, 19}_0 ∧ -p_266) -> (-b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ b^{14, 20}_0) c in CNF: c b^{14, 19}_2 ∨ -b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ p_266 ∨ -b^{14, 20}_2 c b^{14, 19}_2 ∨ -b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ p_266 ∨ -b^{14, 20}_1 c b^{14, 19}_2 ∨ -b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ p_266 ∨ b^{14, 20}_0 c in DIMACS: 12320 -12321 12322 266 -12323 0 12320 -12321 12322 266 -12324 0 12320 -12321 12322 266 12325 0 c 1-1 --> 0 c (-b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ b^{14, 19}_0 ∧ -p_266) -> (-b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ -b^{14, 20}_0) c in CNF: c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ p_266 ∨ -b^{14, 20}_2 c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ p_266 ∨ -b^{14, 20}_1 c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ p_266 ∨ -b^{14, 20}_0 c in DIMACS: 12320 12321 -12322 266 -12323 0 12320 12321 -12322 266 -12324 0 12320 12321 -12322 266 -12325 0 c 0-1 --> -1 c (-b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ -b^{14, 19}_0 ∧ -p_266) -> ( b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ b^{14, 20}_0) c in CNF: c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ p_266 ∨ b^{14, 20}_2 c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ p_266 ∨ -b^{14, 20}_1 c b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ p_266 ∨ b^{14, 20}_0 c in DIMACS: 12320 12321 12322 266 12323 0 12320 12321 12322 266 -12324 0 12320 12321 12322 266 12325 0 c -1-1 --> -2 c ( b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ b^{14, 19}_0 ∧ -p_266) -> ( b^{14, 20}_2 ∧ b^{14, 20}_1 ∧ -b^{14, 20}_0) c in CNF: c -b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ p_266 ∨ b^{14, 20}_2 c -b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ p_266 ∨ b^{14, 20}_1 c -b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ p_266 ∨ -b^{14, 20}_0 c in DIMACS: -12320 12321 -12322 266 12323 0 -12320 12321 -12322 266 12324 0 -12320 12321 -12322 266 -12325 0 c -2-1 --> break c ( b^{14, 19}_2 ∧ b^{14, 19}_1 ∧ -b^{14, 19}_0 ∧ -p_266) -> break c in CNF: c -b^{14, 19}_2 ∨ -b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ p_266 ∨ break c in DIMACS: -12320 -12321 12322 266 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 19}_2 ∧ -b^{14, 19}_1 ∧ -b^{14, 19}_0 ∧ true) c in CNF: c -b^{14, 19}_2 ∨ b^{14, 19}_1 ∨ b^{14, 19}_0 ∨ false c in DIMACS: -12320 12321 12322 0 c 3 does not represent an automaton state. c -(-b^{14, 19}_2 ∧ b^{14, 19}_1 ∧ b^{14, 19}_0 ∧ true) c in CNF: c b^{14, 19}_2 ∨ -b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ false c in DIMACS: 12320 -12321 -12322 0 c -3 does not represent an automaton state. c -( b^{14, 19}_2 ∧ b^{14, 19}_1 ∧ b^{14, 19}_0 ∧ true) c in CNF: c -b^{14, 19}_2 ∨ -b^{14, 19}_1 ∨ -b^{14, 19}_0 ∨ false c in DIMACS: -12320 -12321 -12322 0 c i = 20 c -2+1 --> -1 c ( b^{14, 20}_2 ∧ b^{14, 20}_1 ∧ -b^{14, 20}_0 ∧ p_280) -> ( b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ b^{14, 21}_0) c in CNF: c -b^{14, 20}_2 ∨ -b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ -p_280 ∨ b^{14, 21}_2 c -b^{14, 20}_2 ∨ -b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ -p_280 ∨ -b^{14, 21}_1 c -b^{14, 20}_2 ∨ -b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ -p_280 ∨ b^{14, 21}_0 c in DIMACS: -12323 -12324 12325 -280 12326 0 -12323 -12324 12325 -280 -12327 0 -12323 -12324 12325 -280 12328 0 c -1+1 --> 0 c ( b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ b^{14, 20}_0 ∧ p_280) -> (-b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ -b^{14, 21}_0) c in CNF: c -b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ -p_280 ∨ -b^{14, 21}_2 c -b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ -p_280 ∨ -b^{14, 21}_1 c -b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ -p_280 ∨ -b^{14, 21}_0 c in DIMACS: -12323 12324 -12325 -280 -12326 0 -12323 12324 -12325 -280 -12327 0 -12323 12324 -12325 -280 -12328 0 c 0+1 --> 1 c (-b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ -b^{14, 20}_0 ∧ p_280) -> (-b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ b^{14, 21}_0) c in CNF: c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ -p_280 ∨ -b^{14, 21}_2 c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ -p_280 ∨ -b^{14, 21}_1 c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ -p_280 ∨ b^{14, 21}_0 c in DIMACS: 12323 12324 12325 -280 -12326 0 12323 12324 12325 -280 -12327 0 12323 12324 12325 -280 12328 0 c 1+1 --> 2 c (-b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ b^{14, 20}_0 ∧ p_280) -> (-b^{14, 21}_2 ∧ b^{14, 21}_1 ∧ -b^{14, 21}_0) c in CNF: c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ -p_280 ∨ -b^{14, 21}_2 c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ -p_280 ∨ b^{14, 21}_1 c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ -p_280 ∨ -b^{14, 21}_0 c in DIMACS: 12323 12324 -12325 -280 -12326 0 12323 12324 -12325 -280 12327 0 12323 12324 -12325 -280 -12328 0 c 2+1 --> break c (-b^{14, 20}_2 ∧ b^{14, 20}_1 ∧ -b^{14, 20}_0 ∧ p_280) -> break c in CNF: c b^{14, 20}_2 ∨ -b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ -p_280 ∨ break c in DIMACS: 12323 -12324 12325 -280 1162 0 c 2-1 --> 1 c (-b^{14, 20}_2 ∧ b^{14, 20}_1 ∧ -b^{14, 20}_0 ∧ -p_280) -> (-b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ b^{14, 21}_0) c in CNF: c b^{14, 20}_2 ∨ -b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ p_280 ∨ -b^{14, 21}_2 c b^{14, 20}_2 ∨ -b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ p_280 ∨ -b^{14, 21}_1 c b^{14, 20}_2 ∨ -b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ p_280 ∨ b^{14, 21}_0 c in DIMACS: 12323 -12324 12325 280 -12326 0 12323 -12324 12325 280 -12327 0 12323 -12324 12325 280 12328 0 c 1-1 --> 0 c (-b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ b^{14, 20}_0 ∧ -p_280) -> (-b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ -b^{14, 21}_0) c in CNF: c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ p_280 ∨ -b^{14, 21}_2 c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ p_280 ∨ -b^{14, 21}_1 c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ p_280 ∨ -b^{14, 21}_0 c in DIMACS: 12323 12324 -12325 280 -12326 0 12323 12324 -12325 280 -12327 0 12323 12324 -12325 280 -12328 0 c 0-1 --> -1 c (-b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ -b^{14, 20}_0 ∧ -p_280) -> ( b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ b^{14, 21}_0) c in CNF: c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ p_280 ∨ b^{14, 21}_2 c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ p_280 ∨ -b^{14, 21}_1 c b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ p_280 ∨ b^{14, 21}_0 c in DIMACS: 12323 12324 12325 280 12326 0 12323 12324 12325 280 -12327 0 12323 12324 12325 280 12328 0 c -1-1 --> -2 c ( b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ b^{14, 20}_0 ∧ -p_280) -> ( b^{14, 21}_2 ∧ b^{14, 21}_1 ∧ -b^{14, 21}_0) c in CNF: c -b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ p_280 ∨ b^{14, 21}_2 c -b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ p_280 ∨ b^{14, 21}_1 c -b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ p_280 ∨ -b^{14, 21}_0 c in DIMACS: -12323 12324 -12325 280 12326 0 -12323 12324 -12325 280 12327 0 -12323 12324 -12325 280 -12328 0 c -2-1 --> break c ( b^{14, 20}_2 ∧ b^{14, 20}_1 ∧ -b^{14, 20}_0 ∧ -p_280) -> break c in CNF: c -b^{14, 20}_2 ∨ -b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ p_280 ∨ break c in DIMACS: -12323 -12324 12325 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 20}_2 ∧ -b^{14, 20}_1 ∧ -b^{14, 20}_0 ∧ true) c in CNF: c -b^{14, 20}_2 ∨ b^{14, 20}_1 ∨ b^{14, 20}_0 ∨ false c in DIMACS: -12323 12324 12325 0 c 3 does not represent an automaton state. c -(-b^{14, 20}_2 ∧ b^{14, 20}_1 ∧ b^{14, 20}_0 ∧ true) c in CNF: c b^{14, 20}_2 ∨ -b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ false c in DIMACS: 12323 -12324 -12325 0 c -3 does not represent an automaton state. c -( b^{14, 20}_2 ∧ b^{14, 20}_1 ∧ b^{14, 20}_0 ∧ true) c in CNF: c -b^{14, 20}_2 ∨ -b^{14, 20}_1 ∨ -b^{14, 20}_0 ∨ false c in DIMACS: -12323 -12324 -12325 0 c i = 21 c -2+1 --> -1 c ( b^{14, 21}_2 ∧ b^{14, 21}_1 ∧ -b^{14, 21}_0 ∧ p_294) -> ( b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ b^{14, 22}_0) c in CNF: c -b^{14, 21}_2 ∨ -b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ -p_294 ∨ b^{14, 22}_2 c -b^{14, 21}_2 ∨ -b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ -p_294 ∨ -b^{14, 22}_1 c -b^{14, 21}_2 ∨ -b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ -p_294 ∨ b^{14, 22}_0 c in DIMACS: -12326 -12327 12328 -294 12329 0 -12326 -12327 12328 -294 -12330 0 -12326 -12327 12328 -294 12331 0 c -1+1 --> 0 c ( b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ b^{14, 21}_0 ∧ p_294) -> (-b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ -b^{14, 22}_0) c in CNF: c -b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ -p_294 ∨ -b^{14, 22}_2 c -b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ -p_294 ∨ -b^{14, 22}_1 c -b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ -p_294 ∨ -b^{14, 22}_0 c in DIMACS: -12326 12327 -12328 -294 -12329 0 -12326 12327 -12328 -294 -12330 0 -12326 12327 -12328 -294 -12331 0 c 0+1 --> 1 c (-b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ -b^{14, 21}_0 ∧ p_294) -> (-b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ b^{14, 22}_0) c in CNF: c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ -p_294 ∨ -b^{14, 22}_2 c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ -p_294 ∨ -b^{14, 22}_1 c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ -p_294 ∨ b^{14, 22}_0 c in DIMACS: 12326 12327 12328 -294 -12329 0 12326 12327 12328 -294 -12330 0 12326 12327 12328 -294 12331 0 c 1+1 --> 2 c (-b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ b^{14, 21}_0 ∧ p_294) -> (-b^{14, 22}_2 ∧ b^{14, 22}_1 ∧ -b^{14, 22}_0) c in CNF: c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ -p_294 ∨ -b^{14, 22}_2 c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ -p_294 ∨ b^{14, 22}_1 c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ -p_294 ∨ -b^{14, 22}_0 c in DIMACS: 12326 12327 -12328 -294 -12329 0 12326 12327 -12328 -294 12330 0 12326 12327 -12328 -294 -12331 0 c 2+1 --> break c (-b^{14, 21}_2 ∧ b^{14, 21}_1 ∧ -b^{14, 21}_0 ∧ p_294) -> break c in CNF: c b^{14, 21}_2 ∨ -b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ -p_294 ∨ break c in DIMACS: 12326 -12327 12328 -294 1162 0 c 2-1 --> 1 c (-b^{14, 21}_2 ∧ b^{14, 21}_1 ∧ -b^{14, 21}_0 ∧ -p_294) -> (-b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ b^{14, 22}_0) c in CNF: c b^{14, 21}_2 ∨ -b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ p_294 ∨ -b^{14, 22}_2 c b^{14, 21}_2 ∨ -b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ p_294 ∨ -b^{14, 22}_1 c b^{14, 21}_2 ∨ -b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ p_294 ∨ b^{14, 22}_0 c in DIMACS: 12326 -12327 12328 294 -12329 0 12326 -12327 12328 294 -12330 0 12326 -12327 12328 294 12331 0 c 1-1 --> 0 c (-b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ b^{14, 21}_0 ∧ -p_294) -> (-b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ -b^{14, 22}_0) c in CNF: c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ p_294 ∨ -b^{14, 22}_2 c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ p_294 ∨ -b^{14, 22}_1 c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ p_294 ∨ -b^{14, 22}_0 c in DIMACS: 12326 12327 -12328 294 -12329 0 12326 12327 -12328 294 -12330 0 12326 12327 -12328 294 -12331 0 c 0-1 --> -1 c (-b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ -b^{14, 21}_0 ∧ -p_294) -> ( b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ b^{14, 22}_0) c in CNF: c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ p_294 ∨ b^{14, 22}_2 c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ p_294 ∨ -b^{14, 22}_1 c b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ p_294 ∨ b^{14, 22}_0 c in DIMACS: 12326 12327 12328 294 12329 0 12326 12327 12328 294 -12330 0 12326 12327 12328 294 12331 0 c -1-1 --> -2 c ( b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ b^{14, 21}_0 ∧ -p_294) -> ( b^{14, 22}_2 ∧ b^{14, 22}_1 ∧ -b^{14, 22}_0) c in CNF: c -b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ p_294 ∨ b^{14, 22}_2 c -b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ p_294 ∨ b^{14, 22}_1 c -b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ p_294 ∨ -b^{14, 22}_0 c in DIMACS: -12326 12327 -12328 294 12329 0 -12326 12327 -12328 294 12330 0 -12326 12327 -12328 294 -12331 0 c -2-1 --> break c ( b^{14, 21}_2 ∧ b^{14, 21}_1 ∧ -b^{14, 21}_0 ∧ -p_294) -> break c in CNF: c -b^{14, 21}_2 ∨ -b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ p_294 ∨ break c in DIMACS: -12326 -12327 12328 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 21}_2 ∧ -b^{14, 21}_1 ∧ -b^{14, 21}_0 ∧ true) c in CNF: c -b^{14, 21}_2 ∨ b^{14, 21}_1 ∨ b^{14, 21}_0 ∨ false c in DIMACS: -12326 12327 12328 0 c 3 does not represent an automaton state. c -(-b^{14, 21}_2 ∧ b^{14, 21}_1 ∧ b^{14, 21}_0 ∧ true) c in CNF: c b^{14, 21}_2 ∨ -b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ false c in DIMACS: 12326 -12327 -12328 0 c -3 does not represent an automaton state. c -( b^{14, 21}_2 ∧ b^{14, 21}_1 ∧ b^{14, 21}_0 ∧ true) c in CNF: c -b^{14, 21}_2 ∨ -b^{14, 21}_1 ∨ -b^{14, 21}_0 ∨ false c in DIMACS: -12326 -12327 -12328 0 c i = 22 c -2+1 --> -1 c ( b^{14, 22}_2 ∧ b^{14, 22}_1 ∧ -b^{14, 22}_0 ∧ p_308) -> ( b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ b^{14, 23}_0) c in CNF: c -b^{14, 22}_2 ∨ -b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ -p_308 ∨ b^{14, 23}_2 c -b^{14, 22}_2 ∨ -b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ -p_308 ∨ -b^{14, 23}_1 c -b^{14, 22}_2 ∨ -b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ -p_308 ∨ b^{14, 23}_0 c in DIMACS: -12329 -12330 12331 -308 12332 0 -12329 -12330 12331 -308 -12333 0 -12329 -12330 12331 -308 12334 0 c -1+1 --> 0 c ( b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ b^{14, 22}_0 ∧ p_308) -> (-b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ -b^{14, 23}_0) c in CNF: c -b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ -p_308 ∨ -b^{14, 23}_2 c -b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ -p_308 ∨ -b^{14, 23}_1 c -b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ -p_308 ∨ -b^{14, 23}_0 c in DIMACS: -12329 12330 -12331 -308 -12332 0 -12329 12330 -12331 -308 -12333 0 -12329 12330 -12331 -308 -12334 0 c 0+1 --> 1 c (-b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ -b^{14, 22}_0 ∧ p_308) -> (-b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ b^{14, 23}_0) c in CNF: c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ -p_308 ∨ -b^{14, 23}_2 c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ -p_308 ∨ -b^{14, 23}_1 c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ -p_308 ∨ b^{14, 23}_0 c in DIMACS: 12329 12330 12331 -308 -12332 0 12329 12330 12331 -308 -12333 0 12329 12330 12331 -308 12334 0 c 1+1 --> 2 c (-b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ b^{14, 22}_0 ∧ p_308) -> (-b^{14, 23}_2 ∧ b^{14, 23}_1 ∧ -b^{14, 23}_0) c in CNF: c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ -p_308 ∨ -b^{14, 23}_2 c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ -p_308 ∨ b^{14, 23}_1 c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ -p_308 ∨ -b^{14, 23}_0 c in DIMACS: 12329 12330 -12331 -308 -12332 0 12329 12330 -12331 -308 12333 0 12329 12330 -12331 -308 -12334 0 c 2+1 --> break c (-b^{14, 22}_2 ∧ b^{14, 22}_1 ∧ -b^{14, 22}_0 ∧ p_308) -> break c in CNF: c b^{14, 22}_2 ∨ -b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ -p_308 ∨ break c in DIMACS: 12329 -12330 12331 -308 1162 0 c 2-1 --> 1 c (-b^{14, 22}_2 ∧ b^{14, 22}_1 ∧ -b^{14, 22}_0 ∧ -p_308) -> (-b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ b^{14, 23}_0) c in CNF: c b^{14, 22}_2 ∨ -b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ p_308 ∨ -b^{14, 23}_2 c b^{14, 22}_2 ∨ -b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ p_308 ∨ -b^{14, 23}_1 c b^{14, 22}_2 ∨ -b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ p_308 ∨ b^{14, 23}_0 c in DIMACS: 12329 -12330 12331 308 -12332 0 12329 -12330 12331 308 -12333 0 12329 -12330 12331 308 12334 0 c 1-1 --> 0 c (-b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ b^{14, 22}_0 ∧ -p_308) -> (-b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ -b^{14, 23}_0) c in CNF: c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ p_308 ∨ -b^{14, 23}_2 c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ p_308 ∨ -b^{14, 23}_1 c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ p_308 ∨ -b^{14, 23}_0 c in DIMACS: 12329 12330 -12331 308 -12332 0 12329 12330 -12331 308 -12333 0 12329 12330 -12331 308 -12334 0 c 0-1 --> -1 c (-b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ -b^{14, 22}_0 ∧ -p_308) -> ( b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ b^{14, 23}_0) c in CNF: c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ p_308 ∨ b^{14, 23}_2 c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ p_308 ∨ -b^{14, 23}_1 c b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ p_308 ∨ b^{14, 23}_0 c in DIMACS: 12329 12330 12331 308 12332 0 12329 12330 12331 308 -12333 0 12329 12330 12331 308 12334 0 c -1-1 --> -2 c ( b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ b^{14, 22}_0 ∧ -p_308) -> ( b^{14, 23}_2 ∧ b^{14, 23}_1 ∧ -b^{14, 23}_0) c in CNF: c -b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ p_308 ∨ b^{14, 23}_2 c -b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ p_308 ∨ b^{14, 23}_1 c -b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ p_308 ∨ -b^{14, 23}_0 c in DIMACS: -12329 12330 -12331 308 12332 0 -12329 12330 -12331 308 12333 0 -12329 12330 -12331 308 -12334 0 c -2-1 --> break c ( b^{14, 22}_2 ∧ b^{14, 22}_1 ∧ -b^{14, 22}_0 ∧ -p_308) -> break c in CNF: c -b^{14, 22}_2 ∨ -b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ p_308 ∨ break c in DIMACS: -12329 -12330 12331 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 22}_2 ∧ -b^{14, 22}_1 ∧ -b^{14, 22}_0 ∧ true) c in CNF: c -b^{14, 22}_2 ∨ b^{14, 22}_1 ∨ b^{14, 22}_0 ∨ false c in DIMACS: -12329 12330 12331 0 c 3 does not represent an automaton state. c -(-b^{14, 22}_2 ∧ b^{14, 22}_1 ∧ b^{14, 22}_0 ∧ true) c in CNF: c b^{14, 22}_2 ∨ -b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ false c in DIMACS: 12329 -12330 -12331 0 c -3 does not represent an automaton state. c -( b^{14, 22}_2 ∧ b^{14, 22}_1 ∧ b^{14, 22}_0 ∧ true) c in CNF: c -b^{14, 22}_2 ∨ -b^{14, 22}_1 ∨ -b^{14, 22}_0 ∨ false c in DIMACS: -12329 -12330 -12331 0 c i = 23 c -2+1 --> -1 c ( b^{14, 23}_2 ∧ b^{14, 23}_1 ∧ -b^{14, 23}_0 ∧ p_322) -> ( b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ b^{14, 24}_0) c in CNF: c -b^{14, 23}_2 ∨ -b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ -p_322 ∨ b^{14, 24}_2 c -b^{14, 23}_2 ∨ -b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ -p_322 ∨ -b^{14, 24}_1 c -b^{14, 23}_2 ∨ -b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ -p_322 ∨ b^{14, 24}_0 c in DIMACS: -12332 -12333 12334 -322 12335 0 -12332 -12333 12334 -322 -12336 0 -12332 -12333 12334 -322 12337 0 c -1+1 --> 0 c ( b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ b^{14, 23}_0 ∧ p_322) -> (-b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ -b^{14, 24}_0) c in CNF: c -b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ -p_322 ∨ -b^{14, 24}_2 c -b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ -p_322 ∨ -b^{14, 24}_1 c -b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ -p_322 ∨ -b^{14, 24}_0 c in DIMACS: -12332 12333 -12334 -322 -12335 0 -12332 12333 -12334 -322 -12336 0 -12332 12333 -12334 -322 -12337 0 c 0+1 --> 1 c (-b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ -b^{14, 23}_0 ∧ p_322) -> (-b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ b^{14, 24}_0) c in CNF: c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ -p_322 ∨ -b^{14, 24}_2 c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ -p_322 ∨ -b^{14, 24}_1 c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ -p_322 ∨ b^{14, 24}_0 c in DIMACS: 12332 12333 12334 -322 -12335 0 12332 12333 12334 -322 -12336 0 12332 12333 12334 -322 12337 0 c 1+1 --> 2 c (-b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ b^{14, 23}_0 ∧ p_322) -> (-b^{14, 24}_2 ∧ b^{14, 24}_1 ∧ -b^{14, 24}_0) c in CNF: c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ -p_322 ∨ -b^{14, 24}_2 c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ -p_322 ∨ b^{14, 24}_1 c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ -p_322 ∨ -b^{14, 24}_0 c in DIMACS: 12332 12333 -12334 -322 -12335 0 12332 12333 -12334 -322 12336 0 12332 12333 -12334 -322 -12337 0 c 2+1 --> break c (-b^{14, 23}_2 ∧ b^{14, 23}_1 ∧ -b^{14, 23}_0 ∧ p_322) -> break c in CNF: c b^{14, 23}_2 ∨ -b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ -p_322 ∨ break c in DIMACS: 12332 -12333 12334 -322 1162 0 c 2-1 --> 1 c (-b^{14, 23}_2 ∧ b^{14, 23}_1 ∧ -b^{14, 23}_0 ∧ -p_322) -> (-b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ b^{14, 24}_0) c in CNF: c b^{14, 23}_2 ∨ -b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ p_322 ∨ -b^{14, 24}_2 c b^{14, 23}_2 ∨ -b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ p_322 ∨ -b^{14, 24}_1 c b^{14, 23}_2 ∨ -b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ p_322 ∨ b^{14, 24}_0 c in DIMACS: 12332 -12333 12334 322 -12335 0 12332 -12333 12334 322 -12336 0 12332 -12333 12334 322 12337 0 c 1-1 --> 0 c (-b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ b^{14, 23}_0 ∧ -p_322) -> (-b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ -b^{14, 24}_0) c in CNF: c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ p_322 ∨ -b^{14, 24}_2 c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ p_322 ∨ -b^{14, 24}_1 c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ p_322 ∨ -b^{14, 24}_0 c in DIMACS: 12332 12333 -12334 322 -12335 0 12332 12333 -12334 322 -12336 0 12332 12333 -12334 322 -12337 0 c 0-1 --> -1 c (-b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ -b^{14, 23}_0 ∧ -p_322) -> ( b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ b^{14, 24}_0) c in CNF: c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ p_322 ∨ b^{14, 24}_2 c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ p_322 ∨ -b^{14, 24}_1 c b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ p_322 ∨ b^{14, 24}_0 c in DIMACS: 12332 12333 12334 322 12335 0 12332 12333 12334 322 -12336 0 12332 12333 12334 322 12337 0 c -1-1 --> -2 c ( b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ b^{14, 23}_0 ∧ -p_322) -> ( b^{14, 24}_2 ∧ b^{14, 24}_1 ∧ -b^{14, 24}_0) c in CNF: c -b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ p_322 ∨ b^{14, 24}_2 c -b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ p_322 ∨ b^{14, 24}_1 c -b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ p_322 ∨ -b^{14, 24}_0 c in DIMACS: -12332 12333 -12334 322 12335 0 -12332 12333 -12334 322 12336 0 -12332 12333 -12334 322 -12337 0 c -2-1 --> break c ( b^{14, 23}_2 ∧ b^{14, 23}_1 ∧ -b^{14, 23}_0 ∧ -p_322) -> break c in CNF: c -b^{14, 23}_2 ∨ -b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ p_322 ∨ break c in DIMACS: -12332 -12333 12334 322 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 23}_2 ∧ -b^{14, 23}_1 ∧ -b^{14, 23}_0 ∧ true) c in CNF: c -b^{14, 23}_2 ∨ b^{14, 23}_1 ∨ b^{14, 23}_0 ∨ false c in DIMACS: -12332 12333 12334 0 c 3 does not represent an automaton state. c -(-b^{14, 23}_2 ∧ b^{14, 23}_1 ∧ b^{14, 23}_0 ∧ true) c in CNF: c b^{14, 23}_2 ∨ -b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ false c in DIMACS: 12332 -12333 -12334 0 c -3 does not represent an automaton state. c -( b^{14, 23}_2 ∧ b^{14, 23}_1 ∧ b^{14, 23}_0 ∧ true) c in CNF: c -b^{14, 23}_2 ∨ -b^{14, 23}_1 ∨ -b^{14, 23}_0 ∨ false c in DIMACS: -12332 -12333 -12334 0 c i = 24 c -2+1 --> -1 c ( b^{14, 24}_2 ∧ b^{14, 24}_1 ∧ -b^{14, 24}_0 ∧ p_336) -> ( b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ b^{14, 25}_0) c in CNF: c -b^{14, 24}_2 ∨ -b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ -p_336 ∨ b^{14, 25}_2 c -b^{14, 24}_2 ∨ -b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ -p_336 ∨ -b^{14, 25}_1 c -b^{14, 24}_2 ∨ -b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ -p_336 ∨ b^{14, 25}_0 c in DIMACS: -12335 -12336 12337 -336 12338 0 -12335 -12336 12337 -336 -12339 0 -12335 -12336 12337 -336 12340 0 c -1+1 --> 0 c ( b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ b^{14, 24}_0 ∧ p_336) -> (-b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ -b^{14, 25}_0) c in CNF: c -b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ -p_336 ∨ -b^{14, 25}_2 c -b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ -p_336 ∨ -b^{14, 25}_1 c -b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ -p_336 ∨ -b^{14, 25}_0 c in DIMACS: -12335 12336 -12337 -336 -12338 0 -12335 12336 -12337 -336 -12339 0 -12335 12336 -12337 -336 -12340 0 c 0+1 --> 1 c (-b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ -b^{14, 24}_0 ∧ p_336) -> (-b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ b^{14, 25}_0) c in CNF: c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ -p_336 ∨ -b^{14, 25}_2 c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ -p_336 ∨ -b^{14, 25}_1 c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ -p_336 ∨ b^{14, 25}_0 c in DIMACS: 12335 12336 12337 -336 -12338 0 12335 12336 12337 -336 -12339 0 12335 12336 12337 -336 12340 0 c 1+1 --> 2 c (-b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ b^{14, 24}_0 ∧ p_336) -> (-b^{14, 25}_2 ∧ b^{14, 25}_1 ∧ -b^{14, 25}_0) c in CNF: c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ -p_336 ∨ -b^{14, 25}_2 c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ -p_336 ∨ b^{14, 25}_1 c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ -p_336 ∨ -b^{14, 25}_0 c in DIMACS: 12335 12336 -12337 -336 -12338 0 12335 12336 -12337 -336 12339 0 12335 12336 -12337 -336 -12340 0 c 2+1 --> break c (-b^{14, 24}_2 ∧ b^{14, 24}_1 ∧ -b^{14, 24}_0 ∧ p_336) -> break c in CNF: c b^{14, 24}_2 ∨ -b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ -p_336 ∨ break c in DIMACS: 12335 -12336 12337 -336 1162 0 c 2-1 --> 1 c (-b^{14, 24}_2 ∧ b^{14, 24}_1 ∧ -b^{14, 24}_0 ∧ -p_336) -> (-b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ b^{14, 25}_0) c in CNF: c b^{14, 24}_2 ∨ -b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ p_336 ∨ -b^{14, 25}_2 c b^{14, 24}_2 ∨ -b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ p_336 ∨ -b^{14, 25}_1 c b^{14, 24}_2 ∨ -b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ p_336 ∨ b^{14, 25}_0 c in DIMACS: 12335 -12336 12337 336 -12338 0 12335 -12336 12337 336 -12339 0 12335 -12336 12337 336 12340 0 c 1-1 --> 0 c (-b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ b^{14, 24}_0 ∧ -p_336) -> (-b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ -b^{14, 25}_0) c in CNF: c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ p_336 ∨ -b^{14, 25}_2 c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ p_336 ∨ -b^{14, 25}_1 c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ p_336 ∨ -b^{14, 25}_0 c in DIMACS: 12335 12336 -12337 336 -12338 0 12335 12336 -12337 336 -12339 0 12335 12336 -12337 336 -12340 0 c 0-1 --> -1 c (-b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ -b^{14, 24}_0 ∧ -p_336) -> ( b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ b^{14, 25}_0) c in CNF: c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ p_336 ∨ b^{14, 25}_2 c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ p_336 ∨ -b^{14, 25}_1 c b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ p_336 ∨ b^{14, 25}_0 c in DIMACS: 12335 12336 12337 336 12338 0 12335 12336 12337 336 -12339 0 12335 12336 12337 336 12340 0 c -1-1 --> -2 c ( b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ b^{14, 24}_0 ∧ -p_336) -> ( b^{14, 25}_2 ∧ b^{14, 25}_1 ∧ -b^{14, 25}_0) c in CNF: c -b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ p_336 ∨ b^{14, 25}_2 c -b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ p_336 ∨ b^{14, 25}_1 c -b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ p_336 ∨ -b^{14, 25}_0 c in DIMACS: -12335 12336 -12337 336 12338 0 -12335 12336 -12337 336 12339 0 -12335 12336 -12337 336 -12340 0 c -2-1 --> break c ( b^{14, 24}_2 ∧ b^{14, 24}_1 ∧ -b^{14, 24}_0 ∧ -p_336) -> break c in CNF: c -b^{14, 24}_2 ∨ -b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ p_336 ∨ break c in DIMACS: -12335 -12336 12337 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 24}_2 ∧ -b^{14, 24}_1 ∧ -b^{14, 24}_0 ∧ true) c in CNF: c -b^{14, 24}_2 ∨ b^{14, 24}_1 ∨ b^{14, 24}_0 ∨ false c in DIMACS: -12335 12336 12337 0 c 3 does not represent an automaton state. c -(-b^{14, 24}_2 ∧ b^{14, 24}_1 ∧ b^{14, 24}_0 ∧ true) c in CNF: c b^{14, 24}_2 ∨ -b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ false c in DIMACS: 12335 -12336 -12337 0 c -3 does not represent an automaton state. c -( b^{14, 24}_2 ∧ b^{14, 24}_1 ∧ b^{14, 24}_0 ∧ true) c in CNF: c -b^{14, 24}_2 ∨ -b^{14, 24}_1 ∨ -b^{14, 24}_0 ∨ false c in DIMACS: -12335 -12336 -12337 0 c i = 25 c -2+1 --> -1 c ( b^{14, 25}_2 ∧ b^{14, 25}_1 ∧ -b^{14, 25}_0 ∧ p_350) -> ( b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ b^{14, 26}_0) c in CNF: c -b^{14, 25}_2 ∨ -b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ -p_350 ∨ b^{14, 26}_2 c -b^{14, 25}_2 ∨ -b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ -p_350 ∨ -b^{14, 26}_1 c -b^{14, 25}_2 ∨ -b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ -p_350 ∨ b^{14, 26}_0 c in DIMACS: -12338 -12339 12340 -350 12341 0 -12338 -12339 12340 -350 -12342 0 -12338 -12339 12340 -350 12343 0 c -1+1 --> 0 c ( b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ b^{14, 25}_0 ∧ p_350) -> (-b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ -b^{14, 26}_0) c in CNF: c -b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ -p_350 ∨ -b^{14, 26}_2 c -b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ -p_350 ∨ -b^{14, 26}_1 c -b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ -p_350 ∨ -b^{14, 26}_0 c in DIMACS: -12338 12339 -12340 -350 -12341 0 -12338 12339 -12340 -350 -12342 0 -12338 12339 -12340 -350 -12343 0 c 0+1 --> 1 c (-b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ -b^{14, 25}_0 ∧ p_350) -> (-b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ b^{14, 26}_0) c in CNF: c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ -p_350 ∨ -b^{14, 26}_2 c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ -p_350 ∨ -b^{14, 26}_1 c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ -p_350 ∨ b^{14, 26}_0 c in DIMACS: 12338 12339 12340 -350 -12341 0 12338 12339 12340 -350 -12342 0 12338 12339 12340 -350 12343 0 c 1+1 --> 2 c (-b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ b^{14, 25}_0 ∧ p_350) -> (-b^{14, 26}_2 ∧ b^{14, 26}_1 ∧ -b^{14, 26}_0) c in CNF: c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ -p_350 ∨ -b^{14, 26}_2 c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ -p_350 ∨ b^{14, 26}_1 c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ -p_350 ∨ -b^{14, 26}_0 c in DIMACS: 12338 12339 -12340 -350 -12341 0 12338 12339 -12340 -350 12342 0 12338 12339 -12340 -350 -12343 0 c 2+1 --> break c (-b^{14, 25}_2 ∧ b^{14, 25}_1 ∧ -b^{14, 25}_0 ∧ p_350) -> break c in CNF: c b^{14, 25}_2 ∨ -b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ -p_350 ∨ break c in DIMACS: 12338 -12339 12340 -350 1162 0 c 2-1 --> 1 c (-b^{14, 25}_2 ∧ b^{14, 25}_1 ∧ -b^{14, 25}_0 ∧ -p_350) -> (-b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ b^{14, 26}_0) c in CNF: c b^{14, 25}_2 ∨ -b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ p_350 ∨ -b^{14, 26}_2 c b^{14, 25}_2 ∨ -b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ p_350 ∨ -b^{14, 26}_1 c b^{14, 25}_2 ∨ -b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ p_350 ∨ b^{14, 26}_0 c in DIMACS: 12338 -12339 12340 350 -12341 0 12338 -12339 12340 350 -12342 0 12338 -12339 12340 350 12343 0 c 1-1 --> 0 c (-b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ b^{14, 25}_0 ∧ -p_350) -> (-b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ -b^{14, 26}_0) c in CNF: c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ p_350 ∨ -b^{14, 26}_2 c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ p_350 ∨ -b^{14, 26}_1 c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ p_350 ∨ -b^{14, 26}_0 c in DIMACS: 12338 12339 -12340 350 -12341 0 12338 12339 -12340 350 -12342 0 12338 12339 -12340 350 -12343 0 c 0-1 --> -1 c (-b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ -b^{14, 25}_0 ∧ -p_350) -> ( b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ b^{14, 26}_0) c in CNF: c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ p_350 ∨ b^{14, 26}_2 c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ p_350 ∨ -b^{14, 26}_1 c b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ p_350 ∨ b^{14, 26}_0 c in DIMACS: 12338 12339 12340 350 12341 0 12338 12339 12340 350 -12342 0 12338 12339 12340 350 12343 0 c -1-1 --> -2 c ( b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ b^{14, 25}_0 ∧ -p_350) -> ( b^{14, 26}_2 ∧ b^{14, 26}_1 ∧ -b^{14, 26}_0) c in CNF: c -b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ p_350 ∨ b^{14, 26}_2 c -b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ p_350 ∨ b^{14, 26}_1 c -b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ p_350 ∨ -b^{14, 26}_0 c in DIMACS: -12338 12339 -12340 350 12341 0 -12338 12339 -12340 350 12342 0 -12338 12339 -12340 350 -12343 0 c -2-1 --> break c ( b^{14, 25}_2 ∧ b^{14, 25}_1 ∧ -b^{14, 25}_0 ∧ -p_350) -> break c in CNF: c -b^{14, 25}_2 ∨ -b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ p_350 ∨ break c in DIMACS: -12338 -12339 12340 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 25}_2 ∧ -b^{14, 25}_1 ∧ -b^{14, 25}_0 ∧ true) c in CNF: c -b^{14, 25}_2 ∨ b^{14, 25}_1 ∨ b^{14, 25}_0 ∨ false c in DIMACS: -12338 12339 12340 0 c 3 does not represent an automaton state. c -(-b^{14, 25}_2 ∧ b^{14, 25}_1 ∧ b^{14, 25}_0 ∧ true) c in CNF: c b^{14, 25}_2 ∨ -b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ false c in DIMACS: 12338 -12339 -12340 0 c -3 does not represent an automaton state. c -( b^{14, 25}_2 ∧ b^{14, 25}_1 ∧ b^{14, 25}_0 ∧ true) c in CNF: c -b^{14, 25}_2 ∨ -b^{14, 25}_1 ∨ -b^{14, 25}_0 ∨ false c in DIMACS: -12338 -12339 -12340 0 c i = 26 c -2+1 --> -1 c ( b^{14, 26}_2 ∧ b^{14, 26}_1 ∧ -b^{14, 26}_0 ∧ p_364) -> ( b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ b^{14, 27}_0) c in CNF: c -b^{14, 26}_2 ∨ -b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ -p_364 ∨ b^{14, 27}_2 c -b^{14, 26}_2 ∨ -b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ -p_364 ∨ -b^{14, 27}_1 c -b^{14, 26}_2 ∨ -b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ -p_364 ∨ b^{14, 27}_0 c in DIMACS: -12341 -12342 12343 -364 12344 0 -12341 -12342 12343 -364 -12345 0 -12341 -12342 12343 -364 12346 0 c -1+1 --> 0 c ( b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ b^{14, 26}_0 ∧ p_364) -> (-b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ -b^{14, 27}_0) c in CNF: c -b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ -p_364 ∨ -b^{14, 27}_2 c -b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ -p_364 ∨ -b^{14, 27}_1 c -b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ -p_364 ∨ -b^{14, 27}_0 c in DIMACS: -12341 12342 -12343 -364 -12344 0 -12341 12342 -12343 -364 -12345 0 -12341 12342 -12343 -364 -12346 0 c 0+1 --> 1 c (-b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ -b^{14, 26}_0 ∧ p_364) -> (-b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ b^{14, 27}_0) c in CNF: c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ -p_364 ∨ -b^{14, 27}_2 c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ -p_364 ∨ -b^{14, 27}_1 c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ -p_364 ∨ b^{14, 27}_0 c in DIMACS: 12341 12342 12343 -364 -12344 0 12341 12342 12343 -364 -12345 0 12341 12342 12343 -364 12346 0 c 1+1 --> 2 c (-b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ b^{14, 26}_0 ∧ p_364) -> (-b^{14, 27}_2 ∧ b^{14, 27}_1 ∧ -b^{14, 27}_0) c in CNF: c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ -p_364 ∨ -b^{14, 27}_2 c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ -p_364 ∨ b^{14, 27}_1 c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ -p_364 ∨ -b^{14, 27}_0 c in DIMACS: 12341 12342 -12343 -364 -12344 0 12341 12342 -12343 -364 12345 0 12341 12342 -12343 -364 -12346 0 c 2+1 --> break c (-b^{14, 26}_2 ∧ b^{14, 26}_1 ∧ -b^{14, 26}_0 ∧ p_364) -> break c in CNF: c b^{14, 26}_2 ∨ -b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ -p_364 ∨ break c in DIMACS: 12341 -12342 12343 -364 1162 0 c 2-1 --> 1 c (-b^{14, 26}_2 ∧ b^{14, 26}_1 ∧ -b^{14, 26}_0 ∧ -p_364) -> (-b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ b^{14, 27}_0) c in CNF: c b^{14, 26}_2 ∨ -b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ p_364 ∨ -b^{14, 27}_2 c b^{14, 26}_2 ∨ -b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ p_364 ∨ -b^{14, 27}_1 c b^{14, 26}_2 ∨ -b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ p_364 ∨ b^{14, 27}_0 c in DIMACS: 12341 -12342 12343 364 -12344 0 12341 -12342 12343 364 -12345 0 12341 -12342 12343 364 12346 0 c 1-1 --> 0 c (-b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ b^{14, 26}_0 ∧ -p_364) -> (-b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ -b^{14, 27}_0) c in CNF: c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ p_364 ∨ -b^{14, 27}_2 c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ p_364 ∨ -b^{14, 27}_1 c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ p_364 ∨ -b^{14, 27}_0 c in DIMACS: 12341 12342 -12343 364 -12344 0 12341 12342 -12343 364 -12345 0 12341 12342 -12343 364 -12346 0 c 0-1 --> -1 c (-b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ -b^{14, 26}_0 ∧ -p_364) -> ( b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ b^{14, 27}_0) c in CNF: c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ p_364 ∨ b^{14, 27}_2 c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ p_364 ∨ -b^{14, 27}_1 c b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ p_364 ∨ b^{14, 27}_0 c in DIMACS: 12341 12342 12343 364 12344 0 12341 12342 12343 364 -12345 0 12341 12342 12343 364 12346 0 c -1-1 --> -2 c ( b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ b^{14, 26}_0 ∧ -p_364) -> ( b^{14, 27}_2 ∧ b^{14, 27}_1 ∧ -b^{14, 27}_0) c in CNF: c -b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ p_364 ∨ b^{14, 27}_2 c -b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ p_364 ∨ b^{14, 27}_1 c -b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ p_364 ∨ -b^{14, 27}_0 c in DIMACS: -12341 12342 -12343 364 12344 0 -12341 12342 -12343 364 12345 0 -12341 12342 -12343 364 -12346 0 c -2-1 --> break c ( b^{14, 26}_2 ∧ b^{14, 26}_1 ∧ -b^{14, 26}_0 ∧ -p_364) -> break c in CNF: c -b^{14, 26}_2 ∨ -b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ p_364 ∨ break c in DIMACS: -12341 -12342 12343 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 26}_2 ∧ -b^{14, 26}_1 ∧ -b^{14, 26}_0 ∧ true) c in CNF: c -b^{14, 26}_2 ∨ b^{14, 26}_1 ∨ b^{14, 26}_0 ∨ false c in DIMACS: -12341 12342 12343 0 c 3 does not represent an automaton state. c -(-b^{14, 26}_2 ∧ b^{14, 26}_1 ∧ b^{14, 26}_0 ∧ true) c in CNF: c b^{14, 26}_2 ∨ -b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ false c in DIMACS: 12341 -12342 -12343 0 c -3 does not represent an automaton state. c -( b^{14, 26}_2 ∧ b^{14, 26}_1 ∧ b^{14, 26}_0 ∧ true) c in CNF: c -b^{14, 26}_2 ∨ -b^{14, 26}_1 ∨ -b^{14, 26}_0 ∨ false c in DIMACS: -12341 -12342 -12343 0 c i = 27 c -2+1 --> -1 c ( b^{14, 27}_2 ∧ b^{14, 27}_1 ∧ -b^{14, 27}_0 ∧ p_378) -> ( b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ b^{14, 28}_0) c in CNF: c -b^{14, 27}_2 ∨ -b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ -p_378 ∨ b^{14, 28}_2 c -b^{14, 27}_2 ∨ -b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ -p_378 ∨ -b^{14, 28}_1 c -b^{14, 27}_2 ∨ -b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ -p_378 ∨ b^{14, 28}_0 c in DIMACS: -12344 -12345 12346 -378 12347 0 -12344 -12345 12346 -378 -12348 0 -12344 -12345 12346 -378 12349 0 c -1+1 --> 0 c ( b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ b^{14, 27}_0 ∧ p_378) -> (-b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ -b^{14, 28}_0) c in CNF: c -b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ -p_378 ∨ -b^{14, 28}_2 c -b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ -p_378 ∨ -b^{14, 28}_1 c -b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ -p_378 ∨ -b^{14, 28}_0 c in DIMACS: -12344 12345 -12346 -378 -12347 0 -12344 12345 -12346 -378 -12348 0 -12344 12345 -12346 -378 -12349 0 c 0+1 --> 1 c (-b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ -b^{14, 27}_0 ∧ p_378) -> (-b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ b^{14, 28}_0) c in CNF: c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ -p_378 ∨ -b^{14, 28}_2 c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ -p_378 ∨ -b^{14, 28}_1 c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ -p_378 ∨ b^{14, 28}_0 c in DIMACS: 12344 12345 12346 -378 -12347 0 12344 12345 12346 -378 -12348 0 12344 12345 12346 -378 12349 0 c 1+1 --> 2 c (-b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ b^{14, 27}_0 ∧ p_378) -> (-b^{14, 28}_2 ∧ b^{14, 28}_1 ∧ -b^{14, 28}_0) c in CNF: c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ -p_378 ∨ -b^{14, 28}_2 c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ -p_378 ∨ b^{14, 28}_1 c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ -p_378 ∨ -b^{14, 28}_0 c in DIMACS: 12344 12345 -12346 -378 -12347 0 12344 12345 -12346 -378 12348 0 12344 12345 -12346 -378 -12349 0 c 2+1 --> break c (-b^{14, 27}_2 ∧ b^{14, 27}_1 ∧ -b^{14, 27}_0 ∧ p_378) -> break c in CNF: c b^{14, 27}_2 ∨ -b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ -p_378 ∨ break c in DIMACS: 12344 -12345 12346 -378 1162 0 c 2-1 --> 1 c (-b^{14, 27}_2 ∧ b^{14, 27}_1 ∧ -b^{14, 27}_0 ∧ -p_378) -> (-b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ b^{14, 28}_0) c in CNF: c b^{14, 27}_2 ∨ -b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ p_378 ∨ -b^{14, 28}_2 c b^{14, 27}_2 ∨ -b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ p_378 ∨ -b^{14, 28}_1 c b^{14, 27}_2 ∨ -b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ p_378 ∨ b^{14, 28}_0 c in DIMACS: 12344 -12345 12346 378 -12347 0 12344 -12345 12346 378 -12348 0 12344 -12345 12346 378 12349 0 c 1-1 --> 0 c (-b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ b^{14, 27}_0 ∧ -p_378) -> (-b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ -b^{14, 28}_0) c in CNF: c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ p_378 ∨ -b^{14, 28}_2 c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ p_378 ∨ -b^{14, 28}_1 c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ p_378 ∨ -b^{14, 28}_0 c in DIMACS: 12344 12345 -12346 378 -12347 0 12344 12345 -12346 378 -12348 0 12344 12345 -12346 378 -12349 0 c 0-1 --> -1 c (-b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ -b^{14, 27}_0 ∧ -p_378) -> ( b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ b^{14, 28}_0) c in CNF: c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ p_378 ∨ b^{14, 28}_2 c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ p_378 ∨ -b^{14, 28}_1 c b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ p_378 ∨ b^{14, 28}_0 c in DIMACS: 12344 12345 12346 378 12347 0 12344 12345 12346 378 -12348 0 12344 12345 12346 378 12349 0 c -1-1 --> -2 c ( b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ b^{14, 27}_0 ∧ -p_378) -> ( b^{14, 28}_2 ∧ b^{14, 28}_1 ∧ -b^{14, 28}_0) c in CNF: c -b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ p_378 ∨ b^{14, 28}_2 c -b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ p_378 ∨ b^{14, 28}_1 c -b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ p_378 ∨ -b^{14, 28}_0 c in DIMACS: -12344 12345 -12346 378 12347 0 -12344 12345 -12346 378 12348 0 -12344 12345 -12346 378 -12349 0 c -2-1 --> break c ( b^{14, 27}_2 ∧ b^{14, 27}_1 ∧ -b^{14, 27}_0 ∧ -p_378) -> break c in CNF: c -b^{14, 27}_2 ∨ -b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ p_378 ∨ break c in DIMACS: -12344 -12345 12346 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 27}_2 ∧ -b^{14, 27}_1 ∧ -b^{14, 27}_0 ∧ true) c in CNF: c -b^{14, 27}_2 ∨ b^{14, 27}_1 ∨ b^{14, 27}_0 ∨ false c in DIMACS: -12344 12345 12346 0 c 3 does not represent an automaton state. c -(-b^{14, 27}_2 ∧ b^{14, 27}_1 ∧ b^{14, 27}_0 ∧ true) c in CNF: c b^{14, 27}_2 ∨ -b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ false c in DIMACS: 12344 -12345 -12346 0 c -3 does not represent an automaton state. c -( b^{14, 27}_2 ∧ b^{14, 27}_1 ∧ b^{14, 27}_0 ∧ true) c in CNF: c -b^{14, 27}_2 ∨ -b^{14, 27}_1 ∨ -b^{14, 27}_0 ∨ false c in DIMACS: -12344 -12345 -12346 0 c i = 28 c -2+1 --> -1 c ( b^{14, 28}_2 ∧ b^{14, 28}_1 ∧ -b^{14, 28}_0 ∧ p_392) -> ( b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ b^{14, 29}_0) c in CNF: c -b^{14, 28}_2 ∨ -b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ -p_392 ∨ b^{14, 29}_2 c -b^{14, 28}_2 ∨ -b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ -p_392 ∨ -b^{14, 29}_1 c -b^{14, 28}_2 ∨ -b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ -p_392 ∨ b^{14, 29}_0 c in DIMACS: -12347 -12348 12349 -392 12350 0 -12347 -12348 12349 -392 -12351 0 -12347 -12348 12349 -392 12352 0 c -1+1 --> 0 c ( b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ b^{14, 28}_0 ∧ p_392) -> (-b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ -b^{14, 29}_0) c in CNF: c -b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ -p_392 ∨ -b^{14, 29}_2 c -b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ -p_392 ∨ -b^{14, 29}_1 c -b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ -p_392 ∨ -b^{14, 29}_0 c in DIMACS: -12347 12348 -12349 -392 -12350 0 -12347 12348 -12349 -392 -12351 0 -12347 12348 -12349 -392 -12352 0 c 0+1 --> 1 c (-b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ -b^{14, 28}_0 ∧ p_392) -> (-b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ b^{14, 29}_0) c in CNF: c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ -p_392 ∨ -b^{14, 29}_2 c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ -p_392 ∨ -b^{14, 29}_1 c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ -p_392 ∨ b^{14, 29}_0 c in DIMACS: 12347 12348 12349 -392 -12350 0 12347 12348 12349 -392 -12351 0 12347 12348 12349 -392 12352 0 c 1+1 --> 2 c (-b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ b^{14, 28}_0 ∧ p_392) -> (-b^{14, 29}_2 ∧ b^{14, 29}_1 ∧ -b^{14, 29}_0) c in CNF: c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ -p_392 ∨ -b^{14, 29}_2 c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ -p_392 ∨ b^{14, 29}_1 c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ -p_392 ∨ -b^{14, 29}_0 c in DIMACS: 12347 12348 -12349 -392 -12350 0 12347 12348 -12349 -392 12351 0 12347 12348 -12349 -392 -12352 0 c 2+1 --> break c (-b^{14, 28}_2 ∧ b^{14, 28}_1 ∧ -b^{14, 28}_0 ∧ p_392) -> break c in CNF: c b^{14, 28}_2 ∨ -b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ -p_392 ∨ break c in DIMACS: 12347 -12348 12349 -392 1162 0 c 2-1 --> 1 c (-b^{14, 28}_2 ∧ b^{14, 28}_1 ∧ -b^{14, 28}_0 ∧ -p_392) -> (-b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ b^{14, 29}_0) c in CNF: c b^{14, 28}_2 ∨ -b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ p_392 ∨ -b^{14, 29}_2 c b^{14, 28}_2 ∨ -b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ p_392 ∨ -b^{14, 29}_1 c b^{14, 28}_2 ∨ -b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ p_392 ∨ b^{14, 29}_0 c in DIMACS: 12347 -12348 12349 392 -12350 0 12347 -12348 12349 392 -12351 0 12347 -12348 12349 392 12352 0 c 1-1 --> 0 c (-b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ b^{14, 28}_0 ∧ -p_392) -> (-b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ -b^{14, 29}_0) c in CNF: c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ p_392 ∨ -b^{14, 29}_2 c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ p_392 ∨ -b^{14, 29}_1 c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ p_392 ∨ -b^{14, 29}_0 c in DIMACS: 12347 12348 -12349 392 -12350 0 12347 12348 -12349 392 -12351 0 12347 12348 -12349 392 -12352 0 c 0-1 --> -1 c (-b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ -b^{14, 28}_0 ∧ -p_392) -> ( b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ b^{14, 29}_0) c in CNF: c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ p_392 ∨ b^{14, 29}_2 c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ p_392 ∨ -b^{14, 29}_1 c b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ p_392 ∨ b^{14, 29}_0 c in DIMACS: 12347 12348 12349 392 12350 0 12347 12348 12349 392 -12351 0 12347 12348 12349 392 12352 0 c -1-1 --> -2 c ( b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ b^{14, 28}_0 ∧ -p_392) -> ( b^{14, 29}_2 ∧ b^{14, 29}_1 ∧ -b^{14, 29}_0) c in CNF: c -b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ p_392 ∨ b^{14, 29}_2 c -b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ p_392 ∨ b^{14, 29}_1 c -b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ p_392 ∨ -b^{14, 29}_0 c in DIMACS: -12347 12348 -12349 392 12350 0 -12347 12348 -12349 392 12351 0 -12347 12348 -12349 392 -12352 0 c -2-1 --> break c ( b^{14, 28}_2 ∧ b^{14, 28}_1 ∧ -b^{14, 28}_0 ∧ -p_392) -> break c in CNF: c -b^{14, 28}_2 ∨ -b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ p_392 ∨ break c in DIMACS: -12347 -12348 12349 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 28}_2 ∧ -b^{14, 28}_1 ∧ -b^{14, 28}_0 ∧ true) c in CNF: c -b^{14, 28}_2 ∨ b^{14, 28}_1 ∨ b^{14, 28}_0 ∨ false c in DIMACS: -12347 12348 12349 0 c 3 does not represent an automaton state. c -(-b^{14, 28}_2 ∧ b^{14, 28}_1 ∧ b^{14, 28}_0 ∧ true) c in CNF: c b^{14, 28}_2 ∨ -b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ false c in DIMACS: 12347 -12348 -12349 0 c -3 does not represent an automaton state. c -( b^{14, 28}_2 ∧ b^{14, 28}_1 ∧ b^{14, 28}_0 ∧ true) c in CNF: c -b^{14, 28}_2 ∨ -b^{14, 28}_1 ∨ -b^{14, 28}_0 ∨ false c in DIMACS: -12347 -12348 -12349 0 c i = 29 c -2+1 --> -1 c ( b^{14, 29}_2 ∧ b^{14, 29}_1 ∧ -b^{14, 29}_0 ∧ p_406) -> ( b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ b^{14, 30}_0) c in CNF: c -b^{14, 29}_2 ∨ -b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ -p_406 ∨ b^{14, 30}_2 c -b^{14, 29}_2 ∨ -b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ -p_406 ∨ -b^{14, 30}_1 c -b^{14, 29}_2 ∨ -b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ -p_406 ∨ b^{14, 30}_0 c in DIMACS: -12350 -12351 12352 -406 12353 0 -12350 -12351 12352 -406 -12354 0 -12350 -12351 12352 -406 12355 0 c -1+1 --> 0 c ( b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ b^{14, 29}_0 ∧ p_406) -> (-b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ -b^{14, 30}_0) c in CNF: c -b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ -p_406 ∨ -b^{14, 30}_2 c -b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ -p_406 ∨ -b^{14, 30}_1 c -b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ -p_406 ∨ -b^{14, 30}_0 c in DIMACS: -12350 12351 -12352 -406 -12353 0 -12350 12351 -12352 -406 -12354 0 -12350 12351 -12352 -406 -12355 0 c 0+1 --> 1 c (-b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ -b^{14, 29}_0 ∧ p_406) -> (-b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ b^{14, 30}_0) c in CNF: c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ -p_406 ∨ -b^{14, 30}_2 c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ -p_406 ∨ -b^{14, 30}_1 c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ -p_406 ∨ b^{14, 30}_0 c in DIMACS: 12350 12351 12352 -406 -12353 0 12350 12351 12352 -406 -12354 0 12350 12351 12352 -406 12355 0 c 1+1 --> 2 c (-b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ b^{14, 29}_0 ∧ p_406) -> (-b^{14, 30}_2 ∧ b^{14, 30}_1 ∧ -b^{14, 30}_0) c in CNF: c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ -p_406 ∨ -b^{14, 30}_2 c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ -p_406 ∨ b^{14, 30}_1 c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ -p_406 ∨ -b^{14, 30}_0 c in DIMACS: 12350 12351 -12352 -406 -12353 0 12350 12351 -12352 -406 12354 0 12350 12351 -12352 -406 -12355 0 c 2+1 --> break c (-b^{14, 29}_2 ∧ b^{14, 29}_1 ∧ -b^{14, 29}_0 ∧ p_406) -> break c in CNF: c b^{14, 29}_2 ∨ -b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ -p_406 ∨ break c in DIMACS: 12350 -12351 12352 -406 1162 0 c 2-1 --> 1 c (-b^{14, 29}_2 ∧ b^{14, 29}_1 ∧ -b^{14, 29}_0 ∧ -p_406) -> (-b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ b^{14, 30}_0) c in CNF: c b^{14, 29}_2 ∨ -b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ p_406 ∨ -b^{14, 30}_2 c b^{14, 29}_2 ∨ -b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ p_406 ∨ -b^{14, 30}_1 c b^{14, 29}_2 ∨ -b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ p_406 ∨ b^{14, 30}_0 c in DIMACS: 12350 -12351 12352 406 -12353 0 12350 -12351 12352 406 -12354 0 12350 -12351 12352 406 12355 0 c 1-1 --> 0 c (-b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ b^{14, 29}_0 ∧ -p_406) -> (-b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ -b^{14, 30}_0) c in CNF: c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ p_406 ∨ -b^{14, 30}_2 c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ p_406 ∨ -b^{14, 30}_1 c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ p_406 ∨ -b^{14, 30}_0 c in DIMACS: 12350 12351 -12352 406 -12353 0 12350 12351 -12352 406 -12354 0 12350 12351 -12352 406 -12355 0 c 0-1 --> -1 c (-b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ -b^{14, 29}_0 ∧ -p_406) -> ( b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ b^{14, 30}_0) c in CNF: c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ p_406 ∨ b^{14, 30}_2 c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ p_406 ∨ -b^{14, 30}_1 c b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ p_406 ∨ b^{14, 30}_0 c in DIMACS: 12350 12351 12352 406 12353 0 12350 12351 12352 406 -12354 0 12350 12351 12352 406 12355 0 c -1-1 --> -2 c ( b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ b^{14, 29}_0 ∧ -p_406) -> ( b^{14, 30}_2 ∧ b^{14, 30}_1 ∧ -b^{14, 30}_0) c in CNF: c -b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ p_406 ∨ b^{14, 30}_2 c -b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ p_406 ∨ b^{14, 30}_1 c -b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ p_406 ∨ -b^{14, 30}_0 c in DIMACS: -12350 12351 -12352 406 12353 0 -12350 12351 -12352 406 12354 0 -12350 12351 -12352 406 -12355 0 c -2-1 --> break c ( b^{14, 29}_2 ∧ b^{14, 29}_1 ∧ -b^{14, 29}_0 ∧ -p_406) -> break c in CNF: c -b^{14, 29}_2 ∨ -b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ p_406 ∨ break c in DIMACS: -12350 -12351 12352 406 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 29}_2 ∧ -b^{14, 29}_1 ∧ -b^{14, 29}_0 ∧ true) c in CNF: c -b^{14, 29}_2 ∨ b^{14, 29}_1 ∨ b^{14, 29}_0 ∨ false c in DIMACS: -12350 12351 12352 0 c 3 does not represent an automaton state. c -(-b^{14, 29}_2 ∧ b^{14, 29}_1 ∧ b^{14, 29}_0 ∧ true) c in CNF: c b^{14, 29}_2 ∨ -b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ false c in DIMACS: 12350 -12351 -12352 0 c -3 does not represent an automaton state. c -( b^{14, 29}_2 ∧ b^{14, 29}_1 ∧ b^{14, 29}_0 ∧ true) c in CNF: c -b^{14, 29}_2 ∨ -b^{14, 29}_1 ∨ -b^{14, 29}_0 ∨ false c in DIMACS: -12350 -12351 -12352 0 c i = 30 c -2+1 --> -1 c ( b^{14, 30}_2 ∧ b^{14, 30}_1 ∧ -b^{14, 30}_0 ∧ p_420) -> ( b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ b^{14, 31}_0) c in CNF: c -b^{14, 30}_2 ∨ -b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ -p_420 ∨ b^{14, 31}_2 c -b^{14, 30}_2 ∨ -b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ -p_420 ∨ -b^{14, 31}_1 c -b^{14, 30}_2 ∨ -b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ -p_420 ∨ b^{14, 31}_0 c in DIMACS: -12353 -12354 12355 -420 12356 0 -12353 -12354 12355 -420 -12357 0 -12353 -12354 12355 -420 12358 0 c -1+1 --> 0 c ( b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ b^{14, 30}_0 ∧ p_420) -> (-b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ -b^{14, 31}_0) c in CNF: c -b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ -p_420 ∨ -b^{14, 31}_2 c -b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ -p_420 ∨ -b^{14, 31}_1 c -b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ -p_420 ∨ -b^{14, 31}_0 c in DIMACS: -12353 12354 -12355 -420 -12356 0 -12353 12354 -12355 -420 -12357 0 -12353 12354 -12355 -420 -12358 0 c 0+1 --> 1 c (-b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ -b^{14, 30}_0 ∧ p_420) -> (-b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ b^{14, 31}_0) c in CNF: c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ -p_420 ∨ -b^{14, 31}_2 c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ -p_420 ∨ -b^{14, 31}_1 c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ -p_420 ∨ b^{14, 31}_0 c in DIMACS: 12353 12354 12355 -420 -12356 0 12353 12354 12355 -420 -12357 0 12353 12354 12355 -420 12358 0 c 1+1 --> 2 c (-b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ b^{14, 30}_0 ∧ p_420) -> (-b^{14, 31}_2 ∧ b^{14, 31}_1 ∧ -b^{14, 31}_0) c in CNF: c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ -p_420 ∨ -b^{14, 31}_2 c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ -p_420 ∨ b^{14, 31}_1 c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ -p_420 ∨ -b^{14, 31}_0 c in DIMACS: 12353 12354 -12355 -420 -12356 0 12353 12354 -12355 -420 12357 0 12353 12354 -12355 -420 -12358 0 c 2+1 --> break c (-b^{14, 30}_2 ∧ b^{14, 30}_1 ∧ -b^{14, 30}_0 ∧ p_420) -> break c in CNF: c b^{14, 30}_2 ∨ -b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ -p_420 ∨ break c in DIMACS: 12353 -12354 12355 -420 1162 0 c 2-1 --> 1 c (-b^{14, 30}_2 ∧ b^{14, 30}_1 ∧ -b^{14, 30}_0 ∧ -p_420) -> (-b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ b^{14, 31}_0) c in CNF: c b^{14, 30}_2 ∨ -b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ p_420 ∨ -b^{14, 31}_2 c b^{14, 30}_2 ∨ -b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ p_420 ∨ -b^{14, 31}_1 c b^{14, 30}_2 ∨ -b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ p_420 ∨ b^{14, 31}_0 c in DIMACS: 12353 -12354 12355 420 -12356 0 12353 -12354 12355 420 -12357 0 12353 -12354 12355 420 12358 0 c 1-1 --> 0 c (-b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ b^{14, 30}_0 ∧ -p_420) -> (-b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ -b^{14, 31}_0) c in CNF: c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ p_420 ∨ -b^{14, 31}_2 c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ p_420 ∨ -b^{14, 31}_1 c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ p_420 ∨ -b^{14, 31}_0 c in DIMACS: 12353 12354 -12355 420 -12356 0 12353 12354 -12355 420 -12357 0 12353 12354 -12355 420 -12358 0 c 0-1 --> -1 c (-b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ -b^{14, 30}_0 ∧ -p_420) -> ( b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ b^{14, 31}_0) c in CNF: c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ p_420 ∨ b^{14, 31}_2 c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ p_420 ∨ -b^{14, 31}_1 c b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ p_420 ∨ b^{14, 31}_0 c in DIMACS: 12353 12354 12355 420 12356 0 12353 12354 12355 420 -12357 0 12353 12354 12355 420 12358 0 c -1-1 --> -2 c ( b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ b^{14, 30}_0 ∧ -p_420) -> ( b^{14, 31}_2 ∧ b^{14, 31}_1 ∧ -b^{14, 31}_0) c in CNF: c -b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ p_420 ∨ b^{14, 31}_2 c -b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ p_420 ∨ b^{14, 31}_1 c -b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ p_420 ∨ -b^{14, 31}_0 c in DIMACS: -12353 12354 -12355 420 12356 0 -12353 12354 -12355 420 12357 0 -12353 12354 -12355 420 -12358 0 c -2-1 --> break c ( b^{14, 30}_2 ∧ b^{14, 30}_1 ∧ -b^{14, 30}_0 ∧ -p_420) -> break c in CNF: c -b^{14, 30}_2 ∨ -b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ p_420 ∨ break c in DIMACS: -12353 -12354 12355 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 30}_2 ∧ -b^{14, 30}_1 ∧ -b^{14, 30}_0 ∧ true) c in CNF: c -b^{14, 30}_2 ∨ b^{14, 30}_1 ∨ b^{14, 30}_0 ∨ false c in DIMACS: -12353 12354 12355 0 c 3 does not represent an automaton state. c -(-b^{14, 30}_2 ∧ b^{14, 30}_1 ∧ b^{14, 30}_0 ∧ true) c in CNF: c b^{14, 30}_2 ∨ -b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ false c in DIMACS: 12353 -12354 -12355 0 c -3 does not represent an automaton state. c -( b^{14, 30}_2 ∧ b^{14, 30}_1 ∧ b^{14, 30}_0 ∧ true) c in CNF: c -b^{14, 30}_2 ∨ -b^{14, 30}_1 ∨ -b^{14, 30}_0 ∨ false c in DIMACS: -12353 -12354 -12355 0 c i = 31 c -2+1 --> -1 c ( b^{14, 31}_2 ∧ b^{14, 31}_1 ∧ -b^{14, 31}_0 ∧ p_434) -> ( b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ b^{14, 32}_0) c in CNF: c -b^{14, 31}_2 ∨ -b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ -p_434 ∨ b^{14, 32}_2 c -b^{14, 31}_2 ∨ -b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ -p_434 ∨ -b^{14, 32}_1 c -b^{14, 31}_2 ∨ -b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ -p_434 ∨ b^{14, 32}_0 c in DIMACS: -12356 -12357 12358 -434 12359 0 -12356 -12357 12358 -434 -12360 0 -12356 -12357 12358 -434 12361 0 c -1+1 --> 0 c ( b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ b^{14, 31}_0 ∧ p_434) -> (-b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ -b^{14, 32}_0) c in CNF: c -b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ -p_434 ∨ -b^{14, 32}_2 c -b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ -p_434 ∨ -b^{14, 32}_1 c -b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ -p_434 ∨ -b^{14, 32}_0 c in DIMACS: -12356 12357 -12358 -434 -12359 0 -12356 12357 -12358 -434 -12360 0 -12356 12357 -12358 -434 -12361 0 c 0+1 --> 1 c (-b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ -b^{14, 31}_0 ∧ p_434) -> (-b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ b^{14, 32}_0) c in CNF: c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ -p_434 ∨ -b^{14, 32}_2 c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ -p_434 ∨ -b^{14, 32}_1 c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ -p_434 ∨ b^{14, 32}_0 c in DIMACS: 12356 12357 12358 -434 -12359 0 12356 12357 12358 -434 -12360 0 12356 12357 12358 -434 12361 0 c 1+1 --> 2 c (-b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ b^{14, 31}_0 ∧ p_434) -> (-b^{14, 32}_2 ∧ b^{14, 32}_1 ∧ -b^{14, 32}_0) c in CNF: c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ -p_434 ∨ -b^{14, 32}_2 c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ -p_434 ∨ b^{14, 32}_1 c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ -p_434 ∨ -b^{14, 32}_0 c in DIMACS: 12356 12357 -12358 -434 -12359 0 12356 12357 -12358 -434 12360 0 12356 12357 -12358 -434 -12361 0 c 2+1 --> break c (-b^{14, 31}_2 ∧ b^{14, 31}_1 ∧ -b^{14, 31}_0 ∧ p_434) -> break c in CNF: c b^{14, 31}_2 ∨ -b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ -p_434 ∨ break c in DIMACS: 12356 -12357 12358 -434 1162 0 c 2-1 --> 1 c (-b^{14, 31}_2 ∧ b^{14, 31}_1 ∧ -b^{14, 31}_0 ∧ -p_434) -> (-b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ b^{14, 32}_0) c in CNF: c b^{14, 31}_2 ∨ -b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ p_434 ∨ -b^{14, 32}_2 c b^{14, 31}_2 ∨ -b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ p_434 ∨ -b^{14, 32}_1 c b^{14, 31}_2 ∨ -b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ p_434 ∨ b^{14, 32}_0 c in DIMACS: 12356 -12357 12358 434 -12359 0 12356 -12357 12358 434 -12360 0 12356 -12357 12358 434 12361 0 c 1-1 --> 0 c (-b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ b^{14, 31}_0 ∧ -p_434) -> (-b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ -b^{14, 32}_0) c in CNF: c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ p_434 ∨ -b^{14, 32}_2 c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ p_434 ∨ -b^{14, 32}_1 c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ p_434 ∨ -b^{14, 32}_0 c in DIMACS: 12356 12357 -12358 434 -12359 0 12356 12357 -12358 434 -12360 0 12356 12357 -12358 434 -12361 0 c 0-1 --> -1 c (-b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ -b^{14, 31}_0 ∧ -p_434) -> ( b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ b^{14, 32}_0) c in CNF: c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ p_434 ∨ b^{14, 32}_2 c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ p_434 ∨ -b^{14, 32}_1 c b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ p_434 ∨ b^{14, 32}_0 c in DIMACS: 12356 12357 12358 434 12359 0 12356 12357 12358 434 -12360 0 12356 12357 12358 434 12361 0 c -1-1 --> -2 c ( b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ b^{14, 31}_0 ∧ -p_434) -> ( b^{14, 32}_2 ∧ b^{14, 32}_1 ∧ -b^{14, 32}_0) c in CNF: c -b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ p_434 ∨ b^{14, 32}_2 c -b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ p_434 ∨ b^{14, 32}_1 c -b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ p_434 ∨ -b^{14, 32}_0 c in DIMACS: -12356 12357 -12358 434 12359 0 -12356 12357 -12358 434 12360 0 -12356 12357 -12358 434 -12361 0 c -2-1 --> break c ( b^{14, 31}_2 ∧ b^{14, 31}_1 ∧ -b^{14, 31}_0 ∧ -p_434) -> break c in CNF: c -b^{14, 31}_2 ∨ -b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ p_434 ∨ break c in DIMACS: -12356 -12357 12358 434 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 31}_2 ∧ -b^{14, 31}_1 ∧ -b^{14, 31}_0 ∧ true) c in CNF: c -b^{14, 31}_2 ∨ b^{14, 31}_1 ∨ b^{14, 31}_0 ∨ false c in DIMACS: -12356 12357 12358 0 c 3 does not represent an automaton state. c -(-b^{14, 31}_2 ∧ b^{14, 31}_1 ∧ b^{14, 31}_0 ∧ true) c in CNF: c b^{14, 31}_2 ∨ -b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ false c in DIMACS: 12356 -12357 -12358 0 c -3 does not represent an automaton state. c -( b^{14, 31}_2 ∧ b^{14, 31}_1 ∧ b^{14, 31}_0 ∧ true) c in CNF: c -b^{14, 31}_2 ∨ -b^{14, 31}_1 ∨ -b^{14, 31}_0 ∨ false c in DIMACS: -12356 -12357 -12358 0 c i = 32 c -2+1 --> -1 c ( b^{14, 32}_2 ∧ b^{14, 32}_1 ∧ -b^{14, 32}_0 ∧ p_448) -> ( b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ b^{14, 33}_0) c in CNF: c -b^{14, 32}_2 ∨ -b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ -p_448 ∨ b^{14, 33}_2 c -b^{14, 32}_2 ∨ -b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ -p_448 ∨ -b^{14, 33}_1 c -b^{14, 32}_2 ∨ -b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ -p_448 ∨ b^{14, 33}_0 c in DIMACS: -12359 -12360 12361 -448 12362 0 -12359 -12360 12361 -448 -12363 0 -12359 -12360 12361 -448 12364 0 c -1+1 --> 0 c ( b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ b^{14, 32}_0 ∧ p_448) -> (-b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ -b^{14, 33}_0) c in CNF: c -b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ -p_448 ∨ -b^{14, 33}_2 c -b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ -p_448 ∨ -b^{14, 33}_1 c -b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ -p_448 ∨ -b^{14, 33}_0 c in DIMACS: -12359 12360 -12361 -448 -12362 0 -12359 12360 -12361 -448 -12363 0 -12359 12360 -12361 -448 -12364 0 c 0+1 --> 1 c (-b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ -b^{14, 32}_0 ∧ p_448) -> (-b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ b^{14, 33}_0) c in CNF: c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ -p_448 ∨ -b^{14, 33}_2 c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ -p_448 ∨ -b^{14, 33}_1 c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ -p_448 ∨ b^{14, 33}_0 c in DIMACS: 12359 12360 12361 -448 -12362 0 12359 12360 12361 -448 -12363 0 12359 12360 12361 -448 12364 0 c 1+1 --> 2 c (-b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ b^{14, 32}_0 ∧ p_448) -> (-b^{14, 33}_2 ∧ b^{14, 33}_1 ∧ -b^{14, 33}_0) c in CNF: c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ -p_448 ∨ -b^{14, 33}_2 c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ -p_448 ∨ b^{14, 33}_1 c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ -p_448 ∨ -b^{14, 33}_0 c in DIMACS: 12359 12360 -12361 -448 -12362 0 12359 12360 -12361 -448 12363 0 12359 12360 -12361 -448 -12364 0 c 2+1 --> break c (-b^{14, 32}_2 ∧ b^{14, 32}_1 ∧ -b^{14, 32}_0 ∧ p_448) -> break c in CNF: c b^{14, 32}_2 ∨ -b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ -p_448 ∨ break c in DIMACS: 12359 -12360 12361 -448 1162 0 c 2-1 --> 1 c (-b^{14, 32}_2 ∧ b^{14, 32}_1 ∧ -b^{14, 32}_0 ∧ -p_448) -> (-b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ b^{14, 33}_0) c in CNF: c b^{14, 32}_2 ∨ -b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ p_448 ∨ -b^{14, 33}_2 c b^{14, 32}_2 ∨ -b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ p_448 ∨ -b^{14, 33}_1 c b^{14, 32}_2 ∨ -b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ p_448 ∨ b^{14, 33}_0 c in DIMACS: 12359 -12360 12361 448 -12362 0 12359 -12360 12361 448 -12363 0 12359 -12360 12361 448 12364 0 c 1-1 --> 0 c (-b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ b^{14, 32}_0 ∧ -p_448) -> (-b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ -b^{14, 33}_0) c in CNF: c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ p_448 ∨ -b^{14, 33}_2 c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ p_448 ∨ -b^{14, 33}_1 c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ p_448 ∨ -b^{14, 33}_0 c in DIMACS: 12359 12360 -12361 448 -12362 0 12359 12360 -12361 448 -12363 0 12359 12360 -12361 448 -12364 0 c 0-1 --> -1 c (-b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ -b^{14, 32}_0 ∧ -p_448) -> ( b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ b^{14, 33}_0) c in CNF: c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ p_448 ∨ b^{14, 33}_2 c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ p_448 ∨ -b^{14, 33}_1 c b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ p_448 ∨ b^{14, 33}_0 c in DIMACS: 12359 12360 12361 448 12362 0 12359 12360 12361 448 -12363 0 12359 12360 12361 448 12364 0 c -1-1 --> -2 c ( b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ b^{14, 32}_0 ∧ -p_448) -> ( b^{14, 33}_2 ∧ b^{14, 33}_1 ∧ -b^{14, 33}_0) c in CNF: c -b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ p_448 ∨ b^{14, 33}_2 c -b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ p_448 ∨ b^{14, 33}_1 c -b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ p_448 ∨ -b^{14, 33}_0 c in DIMACS: -12359 12360 -12361 448 12362 0 -12359 12360 -12361 448 12363 0 -12359 12360 -12361 448 -12364 0 c -2-1 --> break c ( b^{14, 32}_2 ∧ b^{14, 32}_1 ∧ -b^{14, 32}_0 ∧ -p_448) -> break c in CNF: c -b^{14, 32}_2 ∨ -b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ p_448 ∨ break c in DIMACS: -12359 -12360 12361 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 32}_2 ∧ -b^{14, 32}_1 ∧ -b^{14, 32}_0 ∧ true) c in CNF: c -b^{14, 32}_2 ∨ b^{14, 32}_1 ∨ b^{14, 32}_0 ∨ false c in DIMACS: -12359 12360 12361 0 c 3 does not represent an automaton state. c -(-b^{14, 32}_2 ∧ b^{14, 32}_1 ∧ b^{14, 32}_0 ∧ true) c in CNF: c b^{14, 32}_2 ∨ -b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ false c in DIMACS: 12359 -12360 -12361 0 c -3 does not represent an automaton state. c -( b^{14, 32}_2 ∧ b^{14, 32}_1 ∧ b^{14, 32}_0 ∧ true) c in CNF: c -b^{14, 32}_2 ∨ -b^{14, 32}_1 ∨ -b^{14, 32}_0 ∨ false c in DIMACS: -12359 -12360 -12361 0 c i = 33 c -2+1 --> -1 c ( b^{14, 33}_2 ∧ b^{14, 33}_1 ∧ -b^{14, 33}_0 ∧ p_462) -> ( b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ b^{14, 34}_0) c in CNF: c -b^{14, 33}_2 ∨ -b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ -p_462 ∨ b^{14, 34}_2 c -b^{14, 33}_2 ∨ -b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ -p_462 ∨ -b^{14, 34}_1 c -b^{14, 33}_2 ∨ -b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ -p_462 ∨ b^{14, 34}_0 c in DIMACS: -12362 -12363 12364 -462 12365 0 -12362 -12363 12364 -462 -12366 0 -12362 -12363 12364 -462 12367 0 c -1+1 --> 0 c ( b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ b^{14, 33}_0 ∧ p_462) -> (-b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ -b^{14, 34}_0) c in CNF: c -b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ -p_462 ∨ -b^{14, 34}_2 c -b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ -p_462 ∨ -b^{14, 34}_1 c -b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ -p_462 ∨ -b^{14, 34}_0 c in DIMACS: -12362 12363 -12364 -462 -12365 0 -12362 12363 -12364 -462 -12366 0 -12362 12363 -12364 -462 -12367 0 c 0+1 --> 1 c (-b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ -b^{14, 33}_0 ∧ p_462) -> (-b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ b^{14, 34}_0) c in CNF: c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ -p_462 ∨ -b^{14, 34}_2 c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ -p_462 ∨ -b^{14, 34}_1 c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ -p_462 ∨ b^{14, 34}_0 c in DIMACS: 12362 12363 12364 -462 -12365 0 12362 12363 12364 -462 -12366 0 12362 12363 12364 -462 12367 0 c 1+1 --> 2 c (-b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ b^{14, 33}_0 ∧ p_462) -> (-b^{14, 34}_2 ∧ b^{14, 34}_1 ∧ -b^{14, 34}_0) c in CNF: c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ -p_462 ∨ -b^{14, 34}_2 c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ -p_462 ∨ b^{14, 34}_1 c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ -p_462 ∨ -b^{14, 34}_0 c in DIMACS: 12362 12363 -12364 -462 -12365 0 12362 12363 -12364 -462 12366 0 12362 12363 -12364 -462 -12367 0 c 2+1 --> break c (-b^{14, 33}_2 ∧ b^{14, 33}_1 ∧ -b^{14, 33}_0 ∧ p_462) -> break c in CNF: c b^{14, 33}_2 ∨ -b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ -p_462 ∨ break c in DIMACS: 12362 -12363 12364 -462 1162 0 c 2-1 --> 1 c (-b^{14, 33}_2 ∧ b^{14, 33}_1 ∧ -b^{14, 33}_0 ∧ -p_462) -> (-b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ b^{14, 34}_0) c in CNF: c b^{14, 33}_2 ∨ -b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ p_462 ∨ -b^{14, 34}_2 c b^{14, 33}_2 ∨ -b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ p_462 ∨ -b^{14, 34}_1 c b^{14, 33}_2 ∨ -b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ p_462 ∨ b^{14, 34}_0 c in DIMACS: 12362 -12363 12364 462 -12365 0 12362 -12363 12364 462 -12366 0 12362 -12363 12364 462 12367 0 c 1-1 --> 0 c (-b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ b^{14, 33}_0 ∧ -p_462) -> (-b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ -b^{14, 34}_0) c in CNF: c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ p_462 ∨ -b^{14, 34}_2 c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ p_462 ∨ -b^{14, 34}_1 c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ p_462 ∨ -b^{14, 34}_0 c in DIMACS: 12362 12363 -12364 462 -12365 0 12362 12363 -12364 462 -12366 0 12362 12363 -12364 462 -12367 0 c 0-1 --> -1 c (-b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ -b^{14, 33}_0 ∧ -p_462) -> ( b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ b^{14, 34}_0) c in CNF: c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ p_462 ∨ b^{14, 34}_2 c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ p_462 ∨ -b^{14, 34}_1 c b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ p_462 ∨ b^{14, 34}_0 c in DIMACS: 12362 12363 12364 462 12365 0 12362 12363 12364 462 -12366 0 12362 12363 12364 462 12367 0 c -1-1 --> -2 c ( b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ b^{14, 33}_0 ∧ -p_462) -> ( b^{14, 34}_2 ∧ b^{14, 34}_1 ∧ -b^{14, 34}_0) c in CNF: c -b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ p_462 ∨ b^{14, 34}_2 c -b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ p_462 ∨ b^{14, 34}_1 c -b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ p_462 ∨ -b^{14, 34}_0 c in DIMACS: -12362 12363 -12364 462 12365 0 -12362 12363 -12364 462 12366 0 -12362 12363 -12364 462 -12367 0 c -2-1 --> break c ( b^{14, 33}_2 ∧ b^{14, 33}_1 ∧ -b^{14, 33}_0 ∧ -p_462) -> break c in CNF: c -b^{14, 33}_2 ∨ -b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ p_462 ∨ break c in DIMACS: -12362 -12363 12364 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 33}_2 ∧ -b^{14, 33}_1 ∧ -b^{14, 33}_0 ∧ true) c in CNF: c -b^{14, 33}_2 ∨ b^{14, 33}_1 ∨ b^{14, 33}_0 ∨ false c in DIMACS: -12362 12363 12364 0 c 3 does not represent an automaton state. c -(-b^{14, 33}_2 ∧ b^{14, 33}_1 ∧ b^{14, 33}_0 ∧ true) c in CNF: c b^{14, 33}_2 ∨ -b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ false c in DIMACS: 12362 -12363 -12364 0 c -3 does not represent an automaton state. c -( b^{14, 33}_2 ∧ b^{14, 33}_1 ∧ b^{14, 33}_0 ∧ true) c in CNF: c -b^{14, 33}_2 ∨ -b^{14, 33}_1 ∨ -b^{14, 33}_0 ∨ false c in DIMACS: -12362 -12363 -12364 0 c i = 34 c -2+1 --> -1 c ( b^{14, 34}_2 ∧ b^{14, 34}_1 ∧ -b^{14, 34}_0 ∧ p_476) -> ( b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ b^{14, 35}_0) c in CNF: c -b^{14, 34}_2 ∨ -b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ -p_476 ∨ b^{14, 35}_2 c -b^{14, 34}_2 ∨ -b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ -p_476 ∨ -b^{14, 35}_1 c -b^{14, 34}_2 ∨ -b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ -p_476 ∨ b^{14, 35}_0 c in DIMACS: -12365 -12366 12367 -476 12368 0 -12365 -12366 12367 -476 -12369 0 -12365 -12366 12367 -476 12370 0 c -1+1 --> 0 c ( b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ b^{14, 34}_0 ∧ p_476) -> (-b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ -b^{14, 35}_0) c in CNF: c -b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ -p_476 ∨ -b^{14, 35}_2 c -b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ -p_476 ∨ -b^{14, 35}_1 c -b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ -p_476 ∨ -b^{14, 35}_0 c in DIMACS: -12365 12366 -12367 -476 -12368 0 -12365 12366 -12367 -476 -12369 0 -12365 12366 -12367 -476 -12370 0 c 0+1 --> 1 c (-b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ -b^{14, 34}_0 ∧ p_476) -> (-b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ b^{14, 35}_0) c in CNF: c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ -p_476 ∨ -b^{14, 35}_2 c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ -p_476 ∨ -b^{14, 35}_1 c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ -p_476 ∨ b^{14, 35}_0 c in DIMACS: 12365 12366 12367 -476 -12368 0 12365 12366 12367 -476 -12369 0 12365 12366 12367 -476 12370 0 c 1+1 --> 2 c (-b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ b^{14, 34}_0 ∧ p_476) -> (-b^{14, 35}_2 ∧ b^{14, 35}_1 ∧ -b^{14, 35}_0) c in CNF: c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ -p_476 ∨ -b^{14, 35}_2 c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ -p_476 ∨ b^{14, 35}_1 c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ -p_476 ∨ -b^{14, 35}_0 c in DIMACS: 12365 12366 -12367 -476 -12368 0 12365 12366 -12367 -476 12369 0 12365 12366 -12367 -476 -12370 0 c 2+1 --> break c (-b^{14, 34}_2 ∧ b^{14, 34}_1 ∧ -b^{14, 34}_0 ∧ p_476) -> break c in CNF: c b^{14, 34}_2 ∨ -b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ -p_476 ∨ break c in DIMACS: 12365 -12366 12367 -476 1162 0 c 2-1 --> 1 c (-b^{14, 34}_2 ∧ b^{14, 34}_1 ∧ -b^{14, 34}_0 ∧ -p_476) -> (-b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ b^{14, 35}_0) c in CNF: c b^{14, 34}_2 ∨ -b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ p_476 ∨ -b^{14, 35}_2 c b^{14, 34}_2 ∨ -b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ p_476 ∨ -b^{14, 35}_1 c b^{14, 34}_2 ∨ -b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ p_476 ∨ b^{14, 35}_0 c in DIMACS: 12365 -12366 12367 476 -12368 0 12365 -12366 12367 476 -12369 0 12365 -12366 12367 476 12370 0 c 1-1 --> 0 c (-b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ b^{14, 34}_0 ∧ -p_476) -> (-b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ -b^{14, 35}_0) c in CNF: c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ p_476 ∨ -b^{14, 35}_2 c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ p_476 ∨ -b^{14, 35}_1 c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ p_476 ∨ -b^{14, 35}_0 c in DIMACS: 12365 12366 -12367 476 -12368 0 12365 12366 -12367 476 -12369 0 12365 12366 -12367 476 -12370 0 c 0-1 --> -1 c (-b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ -b^{14, 34}_0 ∧ -p_476) -> ( b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ b^{14, 35}_0) c in CNF: c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ p_476 ∨ b^{14, 35}_2 c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ p_476 ∨ -b^{14, 35}_1 c b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ p_476 ∨ b^{14, 35}_0 c in DIMACS: 12365 12366 12367 476 12368 0 12365 12366 12367 476 -12369 0 12365 12366 12367 476 12370 0 c -1-1 --> -2 c ( b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ b^{14, 34}_0 ∧ -p_476) -> ( b^{14, 35}_2 ∧ b^{14, 35}_1 ∧ -b^{14, 35}_0) c in CNF: c -b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ p_476 ∨ b^{14, 35}_2 c -b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ p_476 ∨ b^{14, 35}_1 c -b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ p_476 ∨ -b^{14, 35}_0 c in DIMACS: -12365 12366 -12367 476 12368 0 -12365 12366 -12367 476 12369 0 -12365 12366 -12367 476 -12370 0 c -2-1 --> break c ( b^{14, 34}_2 ∧ b^{14, 34}_1 ∧ -b^{14, 34}_0 ∧ -p_476) -> break c in CNF: c -b^{14, 34}_2 ∨ -b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ p_476 ∨ break c in DIMACS: -12365 -12366 12367 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 34}_2 ∧ -b^{14, 34}_1 ∧ -b^{14, 34}_0 ∧ true) c in CNF: c -b^{14, 34}_2 ∨ b^{14, 34}_1 ∨ b^{14, 34}_0 ∨ false c in DIMACS: -12365 12366 12367 0 c 3 does not represent an automaton state. c -(-b^{14, 34}_2 ∧ b^{14, 34}_1 ∧ b^{14, 34}_0 ∧ true) c in CNF: c b^{14, 34}_2 ∨ -b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ false c in DIMACS: 12365 -12366 -12367 0 c -3 does not represent an automaton state. c -( b^{14, 34}_2 ∧ b^{14, 34}_1 ∧ b^{14, 34}_0 ∧ true) c in CNF: c -b^{14, 34}_2 ∨ -b^{14, 34}_1 ∨ -b^{14, 34}_0 ∨ false c in DIMACS: -12365 -12366 -12367 0 c i = 35 c -2+1 --> -1 c ( b^{14, 35}_2 ∧ b^{14, 35}_1 ∧ -b^{14, 35}_0 ∧ p_490) -> ( b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ b^{14, 36}_0) c in CNF: c -b^{14, 35}_2 ∨ -b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ -p_490 ∨ b^{14, 36}_2 c -b^{14, 35}_2 ∨ -b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ -p_490 ∨ -b^{14, 36}_1 c -b^{14, 35}_2 ∨ -b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ -p_490 ∨ b^{14, 36}_0 c in DIMACS: -12368 -12369 12370 -490 12371 0 -12368 -12369 12370 -490 -12372 0 -12368 -12369 12370 -490 12373 0 c -1+1 --> 0 c ( b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ b^{14, 35}_0 ∧ p_490) -> (-b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ -b^{14, 36}_0) c in CNF: c -b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ -p_490 ∨ -b^{14, 36}_2 c -b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ -p_490 ∨ -b^{14, 36}_1 c -b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ -p_490 ∨ -b^{14, 36}_0 c in DIMACS: -12368 12369 -12370 -490 -12371 0 -12368 12369 -12370 -490 -12372 0 -12368 12369 -12370 -490 -12373 0 c 0+1 --> 1 c (-b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ -b^{14, 35}_0 ∧ p_490) -> (-b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ b^{14, 36}_0) c in CNF: c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ -p_490 ∨ -b^{14, 36}_2 c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ -p_490 ∨ -b^{14, 36}_1 c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ -p_490 ∨ b^{14, 36}_0 c in DIMACS: 12368 12369 12370 -490 -12371 0 12368 12369 12370 -490 -12372 0 12368 12369 12370 -490 12373 0 c 1+1 --> 2 c (-b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ b^{14, 35}_0 ∧ p_490) -> (-b^{14, 36}_2 ∧ b^{14, 36}_1 ∧ -b^{14, 36}_0) c in CNF: c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ -p_490 ∨ -b^{14, 36}_2 c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ -p_490 ∨ b^{14, 36}_1 c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ -p_490 ∨ -b^{14, 36}_0 c in DIMACS: 12368 12369 -12370 -490 -12371 0 12368 12369 -12370 -490 12372 0 12368 12369 -12370 -490 -12373 0 c 2+1 --> break c (-b^{14, 35}_2 ∧ b^{14, 35}_1 ∧ -b^{14, 35}_0 ∧ p_490) -> break c in CNF: c b^{14, 35}_2 ∨ -b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ -p_490 ∨ break c in DIMACS: 12368 -12369 12370 -490 1162 0 c 2-1 --> 1 c (-b^{14, 35}_2 ∧ b^{14, 35}_1 ∧ -b^{14, 35}_0 ∧ -p_490) -> (-b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ b^{14, 36}_0) c in CNF: c b^{14, 35}_2 ∨ -b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ p_490 ∨ -b^{14, 36}_2 c b^{14, 35}_2 ∨ -b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ p_490 ∨ -b^{14, 36}_1 c b^{14, 35}_2 ∨ -b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ p_490 ∨ b^{14, 36}_0 c in DIMACS: 12368 -12369 12370 490 -12371 0 12368 -12369 12370 490 -12372 0 12368 -12369 12370 490 12373 0 c 1-1 --> 0 c (-b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ b^{14, 35}_0 ∧ -p_490) -> (-b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ -b^{14, 36}_0) c in CNF: c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ p_490 ∨ -b^{14, 36}_2 c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ p_490 ∨ -b^{14, 36}_1 c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ p_490 ∨ -b^{14, 36}_0 c in DIMACS: 12368 12369 -12370 490 -12371 0 12368 12369 -12370 490 -12372 0 12368 12369 -12370 490 -12373 0 c 0-1 --> -1 c (-b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ -b^{14, 35}_0 ∧ -p_490) -> ( b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ b^{14, 36}_0) c in CNF: c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ p_490 ∨ b^{14, 36}_2 c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ p_490 ∨ -b^{14, 36}_1 c b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ p_490 ∨ b^{14, 36}_0 c in DIMACS: 12368 12369 12370 490 12371 0 12368 12369 12370 490 -12372 0 12368 12369 12370 490 12373 0 c -1-1 --> -2 c ( b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ b^{14, 35}_0 ∧ -p_490) -> ( b^{14, 36}_2 ∧ b^{14, 36}_1 ∧ -b^{14, 36}_0) c in CNF: c -b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ p_490 ∨ b^{14, 36}_2 c -b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ p_490 ∨ b^{14, 36}_1 c -b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ p_490 ∨ -b^{14, 36}_0 c in DIMACS: -12368 12369 -12370 490 12371 0 -12368 12369 -12370 490 12372 0 -12368 12369 -12370 490 -12373 0 c -2-1 --> break c ( b^{14, 35}_2 ∧ b^{14, 35}_1 ∧ -b^{14, 35}_0 ∧ -p_490) -> break c in CNF: c -b^{14, 35}_2 ∨ -b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ p_490 ∨ break c in DIMACS: -12368 -12369 12370 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 35}_2 ∧ -b^{14, 35}_1 ∧ -b^{14, 35}_0 ∧ true) c in CNF: c -b^{14, 35}_2 ∨ b^{14, 35}_1 ∨ b^{14, 35}_0 ∨ false c in DIMACS: -12368 12369 12370 0 c 3 does not represent an automaton state. c -(-b^{14, 35}_2 ∧ b^{14, 35}_1 ∧ b^{14, 35}_0 ∧ true) c in CNF: c b^{14, 35}_2 ∨ -b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ false c in DIMACS: 12368 -12369 -12370 0 c -3 does not represent an automaton state. c -( b^{14, 35}_2 ∧ b^{14, 35}_1 ∧ b^{14, 35}_0 ∧ true) c in CNF: c -b^{14, 35}_2 ∨ -b^{14, 35}_1 ∨ -b^{14, 35}_0 ∨ false c in DIMACS: -12368 -12369 -12370 0 c i = 36 c -2+1 --> -1 c ( b^{14, 36}_2 ∧ b^{14, 36}_1 ∧ -b^{14, 36}_0 ∧ p_504) -> ( b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ b^{14, 37}_0) c in CNF: c -b^{14, 36}_2 ∨ -b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ -p_504 ∨ b^{14, 37}_2 c -b^{14, 36}_2 ∨ -b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ -p_504 ∨ -b^{14, 37}_1 c -b^{14, 36}_2 ∨ -b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ -p_504 ∨ b^{14, 37}_0 c in DIMACS: -12371 -12372 12373 -504 12374 0 -12371 -12372 12373 -504 -12375 0 -12371 -12372 12373 -504 12376 0 c -1+1 --> 0 c ( b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ b^{14, 36}_0 ∧ p_504) -> (-b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ -b^{14, 37}_0) c in CNF: c -b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ -p_504 ∨ -b^{14, 37}_2 c -b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ -p_504 ∨ -b^{14, 37}_1 c -b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ -p_504 ∨ -b^{14, 37}_0 c in DIMACS: -12371 12372 -12373 -504 -12374 0 -12371 12372 -12373 -504 -12375 0 -12371 12372 -12373 -504 -12376 0 c 0+1 --> 1 c (-b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ -b^{14, 36}_0 ∧ p_504) -> (-b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ b^{14, 37}_0) c in CNF: c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ -p_504 ∨ -b^{14, 37}_2 c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ -p_504 ∨ -b^{14, 37}_1 c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ -p_504 ∨ b^{14, 37}_0 c in DIMACS: 12371 12372 12373 -504 -12374 0 12371 12372 12373 -504 -12375 0 12371 12372 12373 -504 12376 0 c 1+1 --> 2 c (-b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ b^{14, 36}_0 ∧ p_504) -> (-b^{14, 37}_2 ∧ b^{14, 37}_1 ∧ -b^{14, 37}_0) c in CNF: c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ -p_504 ∨ -b^{14, 37}_2 c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ -p_504 ∨ b^{14, 37}_1 c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ -p_504 ∨ -b^{14, 37}_0 c in DIMACS: 12371 12372 -12373 -504 -12374 0 12371 12372 -12373 -504 12375 0 12371 12372 -12373 -504 -12376 0 c 2+1 --> break c (-b^{14, 36}_2 ∧ b^{14, 36}_1 ∧ -b^{14, 36}_0 ∧ p_504) -> break c in CNF: c b^{14, 36}_2 ∨ -b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ -p_504 ∨ break c in DIMACS: 12371 -12372 12373 -504 1162 0 c 2-1 --> 1 c (-b^{14, 36}_2 ∧ b^{14, 36}_1 ∧ -b^{14, 36}_0 ∧ -p_504) -> (-b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ b^{14, 37}_0) c in CNF: c b^{14, 36}_2 ∨ -b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ p_504 ∨ -b^{14, 37}_2 c b^{14, 36}_2 ∨ -b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ p_504 ∨ -b^{14, 37}_1 c b^{14, 36}_2 ∨ -b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ p_504 ∨ b^{14, 37}_0 c in DIMACS: 12371 -12372 12373 504 -12374 0 12371 -12372 12373 504 -12375 0 12371 -12372 12373 504 12376 0 c 1-1 --> 0 c (-b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ b^{14, 36}_0 ∧ -p_504) -> (-b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ -b^{14, 37}_0) c in CNF: c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ p_504 ∨ -b^{14, 37}_2 c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ p_504 ∨ -b^{14, 37}_1 c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ p_504 ∨ -b^{14, 37}_0 c in DIMACS: 12371 12372 -12373 504 -12374 0 12371 12372 -12373 504 -12375 0 12371 12372 -12373 504 -12376 0 c 0-1 --> -1 c (-b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ -b^{14, 36}_0 ∧ -p_504) -> ( b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ b^{14, 37}_0) c in CNF: c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ p_504 ∨ b^{14, 37}_2 c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ p_504 ∨ -b^{14, 37}_1 c b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ p_504 ∨ b^{14, 37}_0 c in DIMACS: 12371 12372 12373 504 12374 0 12371 12372 12373 504 -12375 0 12371 12372 12373 504 12376 0 c -1-1 --> -2 c ( b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ b^{14, 36}_0 ∧ -p_504) -> ( b^{14, 37}_2 ∧ b^{14, 37}_1 ∧ -b^{14, 37}_0) c in CNF: c -b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ p_504 ∨ b^{14, 37}_2 c -b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ p_504 ∨ b^{14, 37}_1 c -b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ p_504 ∨ -b^{14, 37}_0 c in DIMACS: -12371 12372 -12373 504 12374 0 -12371 12372 -12373 504 12375 0 -12371 12372 -12373 504 -12376 0 c -2-1 --> break c ( b^{14, 36}_2 ∧ b^{14, 36}_1 ∧ -b^{14, 36}_0 ∧ -p_504) -> break c in CNF: c -b^{14, 36}_2 ∨ -b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ p_504 ∨ break c in DIMACS: -12371 -12372 12373 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 36}_2 ∧ -b^{14, 36}_1 ∧ -b^{14, 36}_0 ∧ true) c in CNF: c -b^{14, 36}_2 ∨ b^{14, 36}_1 ∨ b^{14, 36}_0 ∨ false c in DIMACS: -12371 12372 12373 0 c 3 does not represent an automaton state. c -(-b^{14, 36}_2 ∧ b^{14, 36}_1 ∧ b^{14, 36}_0 ∧ true) c in CNF: c b^{14, 36}_2 ∨ -b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ false c in DIMACS: 12371 -12372 -12373 0 c -3 does not represent an automaton state. c -( b^{14, 36}_2 ∧ b^{14, 36}_1 ∧ b^{14, 36}_0 ∧ true) c in CNF: c -b^{14, 36}_2 ∨ -b^{14, 36}_1 ∨ -b^{14, 36}_0 ∨ false c in DIMACS: -12371 -12372 -12373 0 c i = 37 c -2+1 --> -1 c ( b^{14, 37}_2 ∧ b^{14, 37}_1 ∧ -b^{14, 37}_0 ∧ p_518) -> ( b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ b^{14, 38}_0) c in CNF: c -b^{14, 37}_2 ∨ -b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ -p_518 ∨ b^{14, 38}_2 c -b^{14, 37}_2 ∨ -b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ -p_518 ∨ -b^{14, 38}_1 c -b^{14, 37}_2 ∨ -b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ -p_518 ∨ b^{14, 38}_0 c in DIMACS: -12374 -12375 12376 -518 12377 0 -12374 -12375 12376 -518 -12378 0 -12374 -12375 12376 -518 12379 0 c -1+1 --> 0 c ( b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ b^{14, 37}_0 ∧ p_518) -> (-b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ -b^{14, 38}_0) c in CNF: c -b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ -p_518 ∨ -b^{14, 38}_2 c -b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ -p_518 ∨ -b^{14, 38}_1 c -b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ -p_518 ∨ -b^{14, 38}_0 c in DIMACS: -12374 12375 -12376 -518 -12377 0 -12374 12375 -12376 -518 -12378 0 -12374 12375 -12376 -518 -12379 0 c 0+1 --> 1 c (-b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ -b^{14, 37}_0 ∧ p_518) -> (-b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ b^{14, 38}_0) c in CNF: c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ -p_518 ∨ -b^{14, 38}_2 c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ -p_518 ∨ -b^{14, 38}_1 c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ -p_518 ∨ b^{14, 38}_0 c in DIMACS: 12374 12375 12376 -518 -12377 0 12374 12375 12376 -518 -12378 0 12374 12375 12376 -518 12379 0 c 1+1 --> 2 c (-b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ b^{14, 37}_0 ∧ p_518) -> (-b^{14, 38}_2 ∧ b^{14, 38}_1 ∧ -b^{14, 38}_0) c in CNF: c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ -p_518 ∨ -b^{14, 38}_2 c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ -p_518 ∨ b^{14, 38}_1 c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ -p_518 ∨ -b^{14, 38}_0 c in DIMACS: 12374 12375 -12376 -518 -12377 0 12374 12375 -12376 -518 12378 0 12374 12375 -12376 -518 -12379 0 c 2+1 --> break c (-b^{14, 37}_2 ∧ b^{14, 37}_1 ∧ -b^{14, 37}_0 ∧ p_518) -> break c in CNF: c b^{14, 37}_2 ∨ -b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ -p_518 ∨ break c in DIMACS: 12374 -12375 12376 -518 1162 0 c 2-1 --> 1 c (-b^{14, 37}_2 ∧ b^{14, 37}_1 ∧ -b^{14, 37}_0 ∧ -p_518) -> (-b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ b^{14, 38}_0) c in CNF: c b^{14, 37}_2 ∨ -b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ p_518 ∨ -b^{14, 38}_2 c b^{14, 37}_2 ∨ -b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ p_518 ∨ -b^{14, 38}_1 c b^{14, 37}_2 ∨ -b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ p_518 ∨ b^{14, 38}_0 c in DIMACS: 12374 -12375 12376 518 -12377 0 12374 -12375 12376 518 -12378 0 12374 -12375 12376 518 12379 0 c 1-1 --> 0 c (-b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ b^{14, 37}_0 ∧ -p_518) -> (-b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ -b^{14, 38}_0) c in CNF: c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ p_518 ∨ -b^{14, 38}_2 c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ p_518 ∨ -b^{14, 38}_1 c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ p_518 ∨ -b^{14, 38}_0 c in DIMACS: 12374 12375 -12376 518 -12377 0 12374 12375 -12376 518 -12378 0 12374 12375 -12376 518 -12379 0 c 0-1 --> -1 c (-b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ -b^{14, 37}_0 ∧ -p_518) -> ( b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ b^{14, 38}_0) c in CNF: c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ p_518 ∨ b^{14, 38}_2 c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ p_518 ∨ -b^{14, 38}_1 c b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ p_518 ∨ b^{14, 38}_0 c in DIMACS: 12374 12375 12376 518 12377 0 12374 12375 12376 518 -12378 0 12374 12375 12376 518 12379 0 c -1-1 --> -2 c ( b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ b^{14, 37}_0 ∧ -p_518) -> ( b^{14, 38}_2 ∧ b^{14, 38}_1 ∧ -b^{14, 38}_0) c in CNF: c -b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ p_518 ∨ b^{14, 38}_2 c -b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ p_518 ∨ b^{14, 38}_1 c -b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ p_518 ∨ -b^{14, 38}_0 c in DIMACS: -12374 12375 -12376 518 12377 0 -12374 12375 -12376 518 12378 0 -12374 12375 -12376 518 -12379 0 c -2-1 --> break c ( b^{14, 37}_2 ∧ b^{14, 37}_1 ∧ -b^{14, 37}_0 ∧ -p_518) -> break c in CNF: c -b^{14, 37}_2 ∨ -b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ p_518 ∨ break c in DIMACS: -12374 -12375 12376 518 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 37}_2 ∧ -b^{14, 37}_1 ∧ -b^{14, 37}_0 ∧ true) c in CNF: c -b^{14, 37}_2 ∨ b^{14, 37}_1 ∨ b^{14, 37}_0 ∨ false c in DIMACS: -12374 12375 12376 0 c 3 does not represent an automaton state. c -(-b^{14, 37}_2 ∧ b^{14, 37}_1 ∧ b^{14, 37}_0 ∧ true) c in CNF: c b^{14, 37}_2 ∨ -b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ false c in DIMACS: 12374 -12375 -12376 0 c -3 does not represent an automaton state. c -( b^{14, 37}_2 ∧ b^{14, 37}_1 ∧ b^{14, 37}_0 ∧ true) c in CNF: c -b^{14, 37}_2 ∨ -b^{14, 37}_1 ∨ -b^{14, 37}_0 ∨ false c in DIMACS: -12374 -12375 -12376 0 c i = 38 c -2+1 --> -1 c ( b^{14, 38}_2 ∧ b^{14, 38}_1 ∧ -b^{14, 38}_0 ∧ p_532) -> ( b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ b^{14, 39}_0) c in CNF: c -b^{14, 38}_2 ∨ -b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ -p_532 ∨ b^{14, 39}_2 c -b^{14, 38}_2 ∨ -b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ -p_532 ∨ -b^{14, 39}_1 c -b^{14, 38}_2 ∨ -b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ -p_532 ∨ b^{14, 39}_0 c in DIMACS: -12377 -12378 12379 -532 12380 0 -12377 -12378 12379 -532 -12381 0 -12377 -12378 12379 -532 12382 0 c -1+1 --> 0 c ( b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ b^{14, 38}_0 ∧ p_532) -> (-b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ -b^{14, 39}_0) c in CNF: c -b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ -p_532 ∨ -b^{14, 39}_2 c -b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ -p_532 ∨ -b^{14, 39}_1 c -b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ -p_532 ∨ -b^{14, 39}_0 c in DIMACS: -12377 12378 -12379 -532 -12380 0 -12377 12378 -12379 -532 -12381 0 -12377 12378 -12379 -532 -12382 0 c 0+1 --> 1 c (-b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ -b^{14, 38}_0 ∧ p_532) -> (-b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ b^{14, 39}_0) c in CNF: c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ -p_532 ∨ -b^{14, 39}_2 c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ -p_532 ∨ -b^{14, 39}_1 c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ -p_532 ∨ b^{14, 39}_0 c in DIMACS: 12377 12378 12379 -532 -12380 0 12377 12378 12379 -532 -12381 0 12377 12378 12379 -532 12382 0 c 1+1 --> 2 c (-b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ b^{14, 38}_0 ∧ p_532) -> (-b^{14, 39}_2 ∧ b^{14, 39}_1 ∧ -b^{14, 39}_0) c in CNF: c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ -p_532 ∨ -b^{14, 39}_2 c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ -p_532 ∨ b^{14, 39}_1 c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ -p_532 ∨ -b^{14, 39}_0 c in DIMACS: 12377 12378 -12379 -532 -12380 0 12377 12378 -12379 -532 12381 0 12377 12378 -12379 -532 -12382 0 c 2+1 --> break c (-b^{14, 38}_2 ∧ b^{14, 38}_1 ∧ -b^{14, 38}_0 ∧ p_532) -> break c in CNF: c b^{14, 38}_2 ∨ -b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ -p_532 ∨ break c in DIMACS: 12377 -12378 12379 -532 1162 0 c 2-1 --> 1 c (-b^{14, 38}_2 ∧ b^{14, 38}_1 ∧ -b^{14, 38}_0 ∧ -p_532) -> (-b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ b^{14, 39}_0) c in CNF: c b^{14, 38}_2 ∨ -b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ p_532 ∨ -b^{14, 39}_2 c b^{14, 38}_2 ∨ -b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ p_532 ∨ -b^{14, 39}_1 c b^{14, 38}_2 ∨ -b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ p_532 ∨ b^{14, 39}_0 c in DIMACS: 12377 -12378 12379 532 -12380 0 12377 -12378 12379 532 -12381 0 12377 -12378 12379 532 12382 0 c 1-1 --> 0 c (-b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ b^{14, 38}_0 ∧ -p_532) -> (-b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ -b^{14, 39}_0) c in CNF: c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ p_532 ∨ -b^{14, 39}_2 c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ p_532 ∨ -b^{14, 39}_1 c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ p_532 ∨ -b^{14, 39}_0 c in DIMACS: 12377 12378 -12379 532 -12380 0 12377 12378 -12379 532 -12381 0 12377 12378 -12379 532 -12382 0 c 0-1 --> -1 c (-b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ -b^{14, 38}_0 ∧ -p_532) -> ( b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ b^{14, 39}_0) c in CNF: c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ p_532 ∨ b^{14, 39}_2 c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ p_532 ∨ -b^{14, 39}_1 c b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ p_532 ∨ b^{14, 39}_0 c in DIMACS: 12377 12378 12379 532 12380 0 12377 12378 12379 532 -12381 0 12377 12378 12379 532 12382 0 c -1-1 --> -2 c ( b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ b^{14, 38}_0 ∧ -p_532) -> ( b^{14, 39}_2 ∧ b^{14, 39}_1 ∧ -b^{14, 39}_0) c in CNF: c -b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ p_532 ∨ b^{14, 39}_2 c -b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ p_532 ∨ b^{14, 39}_1 c -b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ p_532 ∨ -b^{14, 39}_0 c in DIMACS: -12377 12378 -12379 532 12380 0 -12377 12378 -12379 532 12381 0 -12377 12378 -12379 532 -12382 0 c -2-1 --> break c ( b^{14, 38}_2 ∧ b^{14, 38}_1 ∧ -b^{14, 38}_0 ∧ -p_532) -> break c in CNF: c -b^{14, 38}_2 ∨ -b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ p_532 ∨ break c in DIMACS: -12377 -12378 12379 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 38}_2 ∧ -b^{14, 38}_1 ∧ -b^{14, 38}_0 ∧ true) c in CNF: c -b^{14, 38}_2 ∨ b^{14, 38}_1 ∨ b^{14, 38}_0 ∨ false c in DIMACS: -12377 12378 12379 0 c 3 does not represent an automaton state. c -(-b^{14, 38}_2 ∧ b^{14, 38}_1 ∧ b^{14, 38}_0 ∧ true) c in CNF: c b^{14, 38}_2 ∨ -b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ false c in DIMACS: 12377 -12378 -12379 0 c -3 does not represent an automaton state. c -( b^{14, 38}_2 ∧ b^{14, 38}_1 ∧ b^{14, 38}_0 ∧ true) c in CNF: c -b^{14, 38}_2 ∨ -b^{14, 38}_1 ∨ -b^{14, 38}_0 ∨ false c in DIMACS: -12377 -12378 -12379 0 c i = 39 c -2+1 --> -1 c ( b^{14, 39}_2 ∧ b^{14, 39}_1 ∧ -b^{14, 39}_0 ∧ p_546) -> ( b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ b^{14, 40}_0) c in CNF: c -b^{14, 39}_2 ∨ -b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ -p_546 ∨ b^{14, 40}_2 c -b^{14, 39}_2 ∨ -b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ -p_546 ∨ -b^{14, 40}_1 c -b^{14, 39}_2 ∨ -b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ -p_546 ∨ b^{14, 40}_0 c in DIMACS: -12380 -12381 12382 -546 12383 0 -12380 -12381 12382 -546 -12384 0 -12380 -12381 12382 -546 12385 0 c -1+1 --> 0 c ( b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ b^{14, 39}_0 ∧ p_546) -> (-b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ -b^{14, 40}_0) c in CNF: c -b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ -p_546 ∨ -b^{14, 40}_2 c -b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ -p_546 ∨ -b^{14, 40}_1 c -b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ -p_546 ∨ -b^{14, 40}_0 c in DIMACS: -12380 12381 -12382 -546 -12383 0 -12380 12381 -12382 -546 -12384 0 -12380 12381 -12382 -546 -12385 0 c 0+1 --> 1 c (-b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ -b^{14, 39}_0 ∧ p_546) -> (-b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ b^{14, 40}_0) c in CNF: c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ -p_546 ∨ -b^{14, 40}_2 c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ -p_546 ∨ -b^{14, 40}_1 c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ -p_546 ∨ b^{14, 40}_0 c in DIMACS: 12380 12381 12382 -546 -12383 0 12380 12381 12382 -546 -12384 0 12380 12381 12382 -546 12385 0 c 1+1 --> 2 c (-b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ b^{14, 39}_0 ∧ p_546) -> (-b^{14, 40}_2 ∧ b^{14, 40}_1 ∧ -b^{14, 40}_0) c in CNF: c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ -p_546 ∨ -b^{14, 40}_2 c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ -p_546 ∨ b^{14, 40}_1 c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ -p_546 ∨ -b^{14, 40}_0 c in DIMACS: 12380 12381 -12382 -546 -12383 0 12380 12381 -12382 -546 12384 0 12380 12381 -12382 -546 -12385 0 c 2+1 --> break c (-b^{14, 39}_2 ∧ b^{14, 39}_1 ∧ -b^{14, 39}_0 ∧ p_546) -> break c in CNF: c b^{14, 39}_2 ∨ -b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ -p_546 ∨ break c in DIMACS: 12380 -12381 12382 -546 1162 0 c 2-1 --> 1 c (-b^{14, 39}_2 ∧ b^{14, 39}_1 ∧ -b^{14, 39}_0 ∧ -p_546) -> (-b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ b^{14, 40}_0) c in CNF: c b^{14, 39}_2 ∨ -b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ p_546 ∨ -b^{14, 40}_2 c b^{14, 39}_2 ∨ -b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ p_546 ∨ -b^{14, 40}_1 c b^{14, 39}_2 ∨ -b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ p_546 ∨ b^{14, 40}_0 c in DIMACS: 12380 -12381 12382 546 -12383 0 12380 -12381 12382 546 -12384 0 12380 -12381 12382 546 12385 0 c 1-1 --> 0 c (-b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ b^{14, 39}_0 ∧ -p_546) -> (-b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ -b^{14, 40}_0) c in CNF: c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ p_546 ∨ -b^{14, 40}_2 c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ p_546 ∨ -b^{14, 40}_1 c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ p_546 ∨ -b^{14, 40}_0 c in DIMACS: 12380 12381 -12382 546 -12383 0 12380 12381 -12382 546 -12384 0 12380 12381 -12382 546 -12385 0 c 0-1 --> -1 c (-b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ -b^{14, 39}_0 ∧ -p_546) -> ( b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ b^{14, 40}_0) c in CNF: c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ p_546 ∨ b^{14, 40}_2 c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ p_546 ∨ -b^{14, 40}_1 c b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ p_546 ∨ b^{14, 40}_0 c in DIMACS: 12380 12381 12382 546 12383 0 12380 12381 12382 546 -12384 0 12380 12381 12382 546 12385 0 c -1-1 --> -2 c ( b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ b^{14, 39}_0 ∧ -p_546) -> ( b^{14, 40}_2 ∧ b^{14, 40}_1 ∧ -b^{14, 40}_0) c in CNF: c -b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ p_546 ∨ b^{14, 40}_2 c -b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ p_546 ∨ b^{14, 40}_1 c -b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ p_546 ∨ -b^{14, 40}_0 c in DIMACS: -12380 12381 -12382 546 12383 0 -12380 12381 -12382 546 12384 0 -12380 12381 -12382 546 -12385 0 c -2-1 --> break c ( b^{14, 39}_2 ∧ b^{14, 39}_1 ∧ -b^{14, 39}_0 ∧ -p_546) -> break c in CNF: c -b^{14, 39}_2 ∨ -b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ p_546 ∨ break c in DIMACS: -12380 -12381 12382 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 39}_2 ∧ -b^{14, 39}_1 ∧ -b^{14, 39}_0 ∧ true) c in CNF: c -b^{14, 39}_2 ∨ b^{14, 39}_1 ∨ b^{14, 39}_0 ∨ false c in DIMACS: -12380 12381 12382 0 c 3 does not represent an automaton state. c -(-b^{14, 39}_2 ∧ b^{14, 39}_1 ∧ b^{14, 39}_0 ∧ true) c in CNF: c b^{14, 39}_2 ∨ -b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ false c in DIMACS: 12380 -12381 -12382 0 c -3 does not represent an automaton state. c -( b^{14, 39}_2 ∧ b^{14, 39}_1 ∧ b^{14, 39}_0 ∧ true) c in CNF: c -b^{14, 39}_2 ∨ -b^{14, 39}_1 ∨ -b^{14, 39}_0 ∨ false c in DIMACS: -12380 -12381 -12382 0 c i = 40 c -2+1 --> -1 c ( b^{14, 40}_2 ∧ b^{14, 40}_1 ∧ -b^{14, 40}_0 ∧ p_560) -> ( b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ b^{14, 41}_0) c in CNF: c -b^{14, 40}_2 ∨ -b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ -p_560 ∨ b^{14, 41}_2 c -b^{14, 40}_2 ∨ -b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ -p_560 ∨ -b^{14, 41}_1 c -b^{14, 40}_2 ∨ -b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ -p_560 ∨ b^{14, 41}_0 c in DIMACS: -12383 -12384 12385 -560 12386 0 -12383 -12384 12385 -560 -12387 0 -12383 -12384 12385 -560 12388 0 c -1+1 --> 0 c ( b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ b^{14, 40}_0 ∧ p_560) -> (-b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ -b^{14, 41}_0) c in CNF: c -b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ -p_560 ∨ -b^{14, 41}_2 c -b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ -p_560 ∨ -b^{14, 41}_1 c -b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ -p_560 ∨ -b^{14, 41}_0 c in DIMACS: -12383 12384 -12385 -560 -12386 0 -12383 12384 -12385 -560 -12387 0 -12383 12384 -12385 -560 -12388 0 c 0+1 --> 1 c (-b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ -b^{14, 40}_0 ∧ p_560) -> (-b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ b^{14, 41}_0) c in CNF: c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ -p_560 ∨ -b^{14, 41}_2 c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ -p_560 ∨ -b^{14, 41}_1 c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ -p_560 ∨ b^{14, 41}_0 c in DIMACS: 12383 12384 12385 -560 -12386 0 12383 12384 12385 -560 -12387 0 12383 12384 12385 -560 12388 0 c 1+1 --> 2 c (-b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ b^{14, 40}_0 ∧ p_560) -> (-b^{14, 41}_2 ∧ b^{14, 41}_1 ∧ -b^{14, 41}_0) c in CNF: c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ -p_560 ∨ -b^{14, 41}_2 c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ -p_560 ∨ b^{14, 41}_1 c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ -p_560 ∨ -b^{14, 41}_0 c in DIMACS: 12383 12384 -12385 -560 -12386 0 12383 12384 -12385 -560 12387 0 12383 12384 -12385 -560 -12388 0 c 2+1 --> break c (-b^{14, 40}_2 ∧ b^{14, 40}_1 ∧ -b^{14, 40}_0 ∧ p_560) -> break c in CNF: c b^{14, 40}_2 ∨ -b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ -p_560 ∨ break c in DIMACS: 12383 -12384 12385 -560 1162 0 c 2-1 --> 1 c (-b^{14, 40}_2 ∧ b^{14, 40}_1 ∧ -b^{14, 40}_0 ∧ -p_560) -> (-b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ b^{14, 41}_0) c in CNF: c b^{14, 40}_2 ∨ -b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ p_560 ∨ -b^{14, 41}_2 c b^{14, 40}_2 ∨ -b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ p_560 ∨ -b^{14, 41}_1 c b^{14, 40}_2 ∨ -b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ p_560 ∨ b^{14, 41}_0 c in DIMACS: 12383 -12384 12385 560 -12386 0 12383 -12384 12385 560 -12387 0 12383 -12384 12385 560 12388 0 c 1-1 --> 0 c (-b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ b^{14, 40}_0 ∧ -p_560) -> (-b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ -b^{14, 41}_0) c in CNF: c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ p_560 ∨ -b^{14, 41}_2 c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ p_560 ∨ -b^{14, 41}_1 c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ p_560 ∨ -b^{14, 41}_0 c in DIMACS: 12383 12384 -12385 560 -12386 0 12383 12384 -12385 560 -12387 0 12383 12384 -12385 560 -12388 0 c 0-1 --> -1 c (-b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ -b^{14, 40}_0 ∧ -p_560) -> ( b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ b^{14, 41}_0) c in CNF: c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ p_560 ∨ b^{14, 41}_2 c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ p_560 ∨ -b^{14, 41}_1 c b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ p_560 ∨ b^{14, 41}_0 c in DIMACS: 12383 12384 12385 560 12386 0 12383 12384 12385 560 -12387 0 12383 12384 12385 560 12388 0 c -1-1 --> -2 c ( b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ b^{14, 40}_0 ∧ -p_560) -> ( b^{14, 41}_2 ∧ b^{14, 41}_1 ∧ -b^{14, 41}_0) c in CNF: c -b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ p_560 ∨ b^{14, 41}_2 c -b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ p_560 ∨ b^{14, 41}_1 c -b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ p_560 ∨ -b^{14, 41}_0 c in DIMACS: -12383 12384 -12385 560 12386 0 -12383 12384 -12385 560 12387 0 -12383 12384 -12385 560 -12388 0 c -2-1 --> break c ( b^{14, 40}_2 ∧ b^{14, 40}_1 ∧ -b^{14, 40}_0 ∧ -p_560) -> break c in CNF: c -b^{14, 40}_2 ∨ -b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ p_560 ∨ break c in DIMACS: -12383 -12384 12385 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 40}_2 ∧ -b^{14, 40}_1 ∧ -b^{14, 40}_0 ∧ true) c in CNF: c -b^{14, 40}_2 ∨ b^{14, 40}_1 ∨ b^{14, 40}_0 ∨ false c in DIMACS: -12383 12384 12385 0 c 3 does not represent an automaton state. c -(-b^{14, 40}_2 ∧ b^{14, 40}_1 ∧ b^{14, 40}_0 ∧ true) c in CNF: c b^{14, 40}_2 ∨ -b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ false c in DIMACS: 12383 -12384 -12385 0 c -3 does not represent an automaton state. c -( b^{14, 40}_2 ∧ b^{14, 40}_1 ∧ b^{14, 40}_0 ∧ true) c in CNF: c -b^{14, 40}_2 ∨ -b^{14, 40}_1 ∨ -b^{14, 40}_0 ∨ false c in DIMACS: -12383 -12384 -12385 0 c i = 41 c -2+1 --> -1 c ( b^{14, 41}_2 ∧ b^{14, 41}_1 ∧ -b^{14, 41}_0 ∧ p_574) -> ( b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ b^{14, 42}_0) c in CNF: c -b^{14, 41}_2 ∨ -b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ -p_574 ∨ b^{14, 42}_2 c -b^{14, 41}_2 ∨ -b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ -p_574 ∨ -b^{14, 42}_1 c -b^{14, 41}_2 ∨ -b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ -p_574 ∨ b^{14, 42}_0 c in DIMACS: -12386 -12387 12388 -574 12389 0 -12386 -12387 12388 -574 -12390 0 -12386 -12387 12388 -574 12391 0 c -1+1 --> 0 c ( b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ b^{14, 41}_0 ∧ p_574) -> (-b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ -b^{14, 42}_0) c in CNF: c -b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ -p_574 ∨ -b^{14, 42}_2 c -b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ -p_574 ∨ -b^{14, 42}_1 c -b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ -p_574 ∨ -b^{14, 42}_0 c in DIMACS: -12386 12387 -12388 -574 -12389 0 -12386 12387 -12388 -574 -12390 0 -12386 12387 -12388 -574 -12391 0 c 0+1 --> 1 c (-b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ -b^{14, 41}_0 ∧ p_574) -> (-b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ b^{14, 42}_0) c in CNF: c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ -p_574 ∨ -b^{14, 42}_2 c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ -p_574 ∨ -b^{14, 42}_1 c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ -p_574 ∨ b^{14, 42}_0 c in DIMACS: 12386 12387 12388 -574 -12389 0 12386 12387 12388 -574 -12390 0 12386 12387 12388 -574 12391 0 c 1+1 --> 2 c (-b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ b^{14, 41}_0 ∧ p_574) -> (-b^{14, 42}_2 ∧ b^{14, 42}_1 ∧ -b^{14, 42}_0) c in CNF: c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ -p_574 ∨ -b^{14, 42}_2 c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ -p_574 ∨ b^{14, 42}_1 c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ -p_574 ∨ -b^{14, 42}_0 c in DIMACS: 12386 12387 -12388 -574 -12389 0 12386 12387 -12388 -574 12390 0 12386 12387 -12388 -574 -12391 0 c 2+1 --> break c (-b^{14, 41}_2 ∧ b^{14, 41}_1 ∧ -b^{14, 41}_0 ∧ p_574) -> break c in CNF: c b^{14, 41}_2 ∨ -b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ -p_574 ∨ break c in DIMACS: 12386 -12387 12388 -574 1162 0 c 2-1 --> 1 c (-b^{14, 41}_2 ∧ b^{14, 41}_1 ∧ -b^{14, 41}_0 ∧ -p_574) -> (-b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ b^{14, 42}_0) c in CNF: c b^{14, 41}_2 ∨ -b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ p_574 ∨ -b^{14, 42}_2 c b^{14, 41}_2 ∨ -b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ p_574 ∨ -b^{14, 42}_1 c b^{14, 41}_2 ∨ -b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ p_574 ∨ b^{14, 42}_0 c in DIMACS: 12386 -12387 12388 574 -12389 0 12386 -12387 12388 574 -12390 0 12386 -12387 12388 574 12391 0 c 1-1 --> 0 c (-b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ b^{14, 41}_0 ∧ -p_574) -> (-b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ -b^{14, 42}_0) c in CNF: c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ p_574 ∨ -b^{14, 42}_2 c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ p_574 ∨ -b^{14, 42}_1 c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ p_574 ∨ -b^{14, 42}_0 c in DIMACS: 12386 12387 -12388 574 -12389 0 12386 12387 -12388 574 -12390 0 12386 12387 -12388 574 -12391 0 c 0-1 --> -1 c (-b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ -b^{14, 41}_0 ∧ -p_574) -> ( b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ b^{14, 42}_0) c in CNF: c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ p_574 ∨ b^{14, 42}_2 c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ p_574 ∨ -b^{14, 42}_1 c b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ p_574 ∨ b^{14, 42}_0 c in DIMACS: 12386 12387 12388 574 12389 0 12386 12387 12388 574 -12390 0 12386 12387 12388 574 12391 0 c -1-1 --> -2 c ( b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ b^{14, 41}_0 ∧ -p_574) -> ( b^{14, 42}_2 ∧ b^{14, 42}_1 ∧ -b^{14, 42}_0) c in CNF: c -b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ p_574 ∨ b^{14, 42}_2 c -b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ p_574 ∨ b^{14, 42}_1 c -b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ p_574 ∨ -b^{14, 42}_0 c in DIMACS: -12386 12387 -12388 574 12389 0 -12386 12387 -12388 574 12390 0 -12386 12387 -12388 574 -12391 0 c -2-1 --> break c ( b^{14, 41}_2 ∧ b^{14, 41}_1 ∧ -b^{14, 41}_0 ∧ -p_574) -> break c in CNF: c -b^{14, 41}_2 ∨ -b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ p_574 ∨ break c in DIMACS: -12386 -12387 12388 574 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 41}_2 ∧ -b^{14, 41}_1 ∧ -b^{14, 41}_0 ∧ true) c in CNF: c -b^{14, 41}_2 ∨ b^{14, 41}_1 ∨ b^{14, 41}_0 ∨ false c in DIMACS: -12386 12387 12388 0 c 3 does not represent an automaton state. c -(-b^{14, 41}_2 ∧ b^{14, 41}_1 ∧ b^{14, 41}_0 ∧ true) c in CNF: c b^{14, 41}_2 ∨ -b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ false c in DIMACS: 12386 -12387 -12388 0 c -3 does not represent an automaton state. c -( b^{14, 41}_2 ∧ b^{14, 41}_1 ∧ b^{14, 41}_0 ∧ true) c in CNF: c -b^{14, 41}_2 ∨ -b^{14, 41}_1 ∨ -b^{14, 41}_0 ∨ false c in DIMACS: -12386 -12387 -12388 0 c i = 42 c -2+1 --> -1 c ( b^{14, 42}_2 ∧ b^{14, 42}_1 ∧ -b^{14, 42}_0 ∧ p_588) -> ( b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ b^{14, 43}_0) c in CNF: c -b^{14, 42}_2 ∨ -b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ -p_588 ∨ b^{14, 43}_2 c -b^{14, 42}_2 ∨ -b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ -p_588 ∨ -b^{14, 43}_1 c -b^{14, 42}_2 ∨ -b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ -p_588 ∨ b^{14, 43}_0 c in DIMACS: -12389 -12390 12391 -588 12392 0 -12389 -12390 12391 -588 -12393 0 -12389 -12390 12391 -588 12394 0 c -1+1 --> 0 c ( b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ b^{14, 42}_0 ∧ p_588) -> (-b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ -b^{14, 43}_0) c in CNF: c -b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ -p_588 ∨ -b^{14, 43}_2 c -b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ -p_588 ∨ -b^{14, 43}_1 c -b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ -p_588 ∨ -b^{14, 43}_0 c in DIMACS: -12389 12390 -12391 -588 -12392 0 -12389 12390 -12391 -588 -12393 0 -12389 12390 -12391 -588 -12394 0 c 0+1 --> 1 c (-b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ -b^{14, 42}_0 ∧ p_588) -> (-b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ b^{14, 43}_0) c in CNF: c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ -p_588 ∨ -b^{14, 43}_2 c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ -p_588 ∨ -b^{14, 43}_1 c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ -p_588 ∨ b^{14, 43}_0 c in DIMACS: 12389 12390 12391 -588 -12392 0 12389 12390 12391 -588 -12393 0 12389 12390 12391 -588 12394 0 c 1+1 --> 2 c (-b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ b^{14, 42}_0 ∧ p_588) -> (-b^{14, 43}_2 ∧ b^{14, 43}_1 ∧ -b^{14, 43}_0) c in CNF: c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ -p_588 ∨ -b^{14, 43}_2 c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ -p_588 ∨ b^{14, 43}_1 c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ -p_588 ∨ -b^{14, 43}_0 c in DIMACS: 12389 12390 -12391 -588 -12392 0 12389 12390 -12391 -588 12393 0 12389 12390 -12391 -588 -12394 0 c 2+1 --> break c (-b^{14, 42}_2 ∧ b^{14, 42}_1 ∧ -b^{14, 42}_0 ∧ p_588) -> break c in CNF: c b^{14, 42}_2 ∨ -b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ -p_588 ∨ break c in DIMACS: 12389 -12390 12391 -588 1162 0 c 2-1 --> 1 c (-b^{14, 42}_2 ∧ b^{14, 42}_1 ∧ -b^{14, 42}_0 ∧ -p_588) -> (-b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ b^{14, 43}_0) c in CNF: c b^{14, 42}_2 ∨ -b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ p_588 ∨ -b^{14, 43}_2 c b^{14, 42}_2 ∨ -b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ p_588 ∨ -b^{14, 43}_1 c b^{14, 42}_2 ∨ -b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ p_588 ∨ b^{14, 43}_0 c in DIMACS: 12389 -12390 12391 588 -12392 0 12389 -12390 12391 588 -12393 0 12389 -12390 12391 588 12394 0 c 1-1 --> 0 c (-b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ b^{14, 42}_0 ∧ -p_588) -> (-b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ -b^{14, 43}_0) c in CNF: c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ p_588 ∨ -b^{14, 43}_2 c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ p_588 ∨ -b^{14, 43}_1 c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ p_588 ∨ -b^{14, 43}_0 c in DIMACS: 12389 12390 -12391 588 -12392 0 12389 12390 -12391 588 -12393 0 12389 12390 -12391 588 -12394 0 c 0-1 --> -1 c (-b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ -b^{14, 42}_0 ∧ -p_588) -> ( b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ b^{14, 43}_0) c in CNF: c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ p_588 ∨ b^{14, 43}_2 c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ p_588 ∨ -b^{14, 43}_1 c b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ p_588 ∨ b^{14, 43}_0 c in DIMACS: 12389 12390 12391 588 12392 0 12389 12390 12391 588 -12393 0 12389 12390 12391 588 12394 0 c -1-1 --> -2 c ( b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ b^{14, 42}_0 ∧ -p_588) -> ( b^{14, 43}_2 ∧ b^{14, 43}_1 ∧ -b^{14, 43}_0) c in CNF: c -b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ p_588 ∨ b^{14, 43}_2 c -b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ p_588 ∨ b^{14, 43}_1 c -b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ p_588 ∨ -b^{14, 43}_0 c in DIMACS: -12389 12390 -12391 588 12392 0 -12389 12390 -12391 588 12393 0 -12389 12390 -12391 588 -12394 0 c -2-1 --> break c ( b^{14, 42}_2 ∧ b^{14, 42}_1 ∧ -b^{14, 42}_0 ∧ -p_588) -> break c in CNF: c -b^{14, 42}_2 ∨ -b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ p_588 ∨ break c in DIMACS: -12389 -12390 12391 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 42}_2 ∧ -b^{14, 42}_1 ∧ -b^{14, 42}_0 ∧ true) c in CNF: c -b^{14, 42}_2 ∨ b^{14, 42}_1 ∨ b^{14, 42}_0 ∨ false c in DIMACS: -12389 12390 12391 0 c 3 does not represent an automaton state. c -(-b^{14, 42}_2 ∧ b^{14, 42}_1 ∧ b^{14, 42}_0 ∧ true) c in CNF: c b^{14, 42}_2 ∨ -b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ false c in DIMACS: 12389 -12390 -12391 0 c -3 does not represent an automaton state. c -( b^{14, 42}_2 ∧ b^{14, 42}_1 ∧ b^{14, 42}_0 ∧ true) c in CNF: c -b^{14, 42}_2 ∨ -b^{14, 42}_1 ∨ -b^{14, 42}_0 ∨ false c in DIMACS: -12389 -12390 -12391 0 c i = 43 c -2+1 --> -1 c ( b^{14, 43}_2 ∧ b^{14, 43}_1 ∧ -b^{14, 43}_0 ∧ p_602) -> ( b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ b^{14, 44}_0) c in CNF: c -b^{14, 43}_2 ∨ -b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ -p_602 ∨ b^{14, 44}_2 c -b^{14, 43}_2 ∨ -b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ -p_602 ∨ -b^{14, 44}_1 c -b^{14, 43}_2 ∨ -b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ -p_602 ∨ b^{14, 44}_0 c in DIMACS: -12392 -12393 12394 -602 12395 0 -12392 -12393 12394 -602 -12396 0 -12392 -12393 12394 -602 12397 0 c -1+1 --> 0 c ( b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ b^{14, 43}_0 ∧ p_602) -> (-b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ -b^{14, 44}_0) c in CNF: c -b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ -p_602 ∨ -b^{14, 44}_2 c -b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ -p_602 ∨ -b^{14, 44}_1 c -b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ -p_602 ∨ -b^{14, 44}_0 c in DIMACS: -12392 12393 -12394 -602 -12395 0 -12392 12393 -12394 -602 -12396 0 -12392 12393 -12394 -602 -12397 0 c 0+1 --> 1 c (-b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ -b^{14, 43}_0 ∧ p_602) -> (-b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ b^{14, 44}_0) c in CNF: c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ -p_602 ∨ -b^{14, 44}_2 c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ -p_602 ∨ -b^{14, 44}_1 c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ -p_602 ∨ b^{14, 44}_0 c in DIMACS: 12392 12393 12394 -602 -12395 0 12392 12393 12394 -602 -12396 0 12392 12393 12394 -602 12397 0 c 1+1 --> 2 c (-b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ b^{14, 43}_0 ∧ p_602) -> (-b^{14, 44}_2 ∧ b^{14, 44}_1 ∧ -b^{14, 44}_0) c in CNF: c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ -p_602 ∨ -b^{14, 44}_2 c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ -p_602 ∨ b^{14, 44}_1 c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ -p_602 ∨ -b^{14, 44}_0 c in DIMACS: 12392 12393 -12394 -602 -12395 0 12392 12393 -12394 -602 12396 0 12392 12393 -12394 -602 -12397 0 c 2+1 --> break c (-b^{14, 43}_2 ∧ b^{14, 43}_1 ∧ -b^{14, 43}_0 ∧ p_602) -> break c in CNF: c b^{14, 43}_2 ∨ -b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ -p_602 ∨ break c in DIMACS: 12392 -12393 12394 -602 1162 0 c 2-1 --> 1 c (-b^{14, 43}_2 ∧ b^{14, 43}_1 ∧ -b^{14, 43}_0 ∧ -p_602) -> (-b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ b^{14, 44}_0) c in CNF: c b^{14, 43}_2 ∨ -b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ p_602 ∨ -b^{14, 44}_2 c b^{14, 43}_2 ∨ -b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ p_602 ∨ -b^{14, 44}_1 c b^{14, 43}_2 ∨ -b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ p_602 ∨ b^{14, 44}_0 c in DIMACS: 12392 -12393 12394 602 -12395 0 12392 -12393 12394 602 -12396 0 12392 -12393 12394 602 12397 0 c 1-1 --> 0 c (-b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ b^{14, 43}_0 ∧ -p_602) -> (-b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ -b^{14, 44}_0) c in CNF: c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ p_602 ∨ -b^{14, 44}_2 c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ p_602 ∨ -b^{14, 44}_1 c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ p_602 ∨ -b^{14, 44}_0 c in DIMACS: 12392 12393 -12394 602 -12395 0 12392 12393 -12394 602 -12396 0 12392 12393 -12394 602 -12397 0 c 0-1 --> -1 c (-b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ -b^{14, 43}_0 ∧ -p_602) -> ( b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ b^{14, 44}_0) c in CNF: c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ p_602 ∨ b^{14, 44}_2 c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ p_602 ∨ -b^{14, 44}_1 c b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ p_602 ∨ b^{14, 44}_0 c in DIMACS: 12392 12393 12394 602 12395 0 12392 12393 12394 602 -12396 0 12392 12393 12394 602 12397 0 c -1-1 --> -2 c ( b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ b^{14, 43}_0 ∧ -p_602) -> ( b^{14, 44}_2 ∧ b^{14, 44}_1 ∧ -b^{14, 44}_0) c in CNF: c -b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ p_602 ∨ b^{14, 44}_2 c -b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ p_602 ∨ b^{14, 44}_1 c -b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ p_602 ∨ -b^{14, 44}_0 c in DIMACS: -12392 12393 -12394 602 12395 0 -12392 12393 -12394 602 12396 0 -12392 12393 -12394 602 -12397 0 c -2-1 --> break c ( b^{14, 43}_2 ∧ b^{14, 43}_1 ∧ -b^{14, 43}_0 ∧ -p_602) -> break c in CNF: c -b^{14, 43}_2 ∨ -b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ p_602 ∨ break c in DIMACS: -12392 -12393 12394 602 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 43}_2 ∧ -b^{14, 43}_1 ∧ -b^{14, 43}_0 ∧ true) c in CNF: c -b^{14, 43}_2 ∨ b^{14, 43}_1 ∨ b^{14, 43}_0 ∨ false c in DIMACS: -12392 12393 12394 0 c 3 does not represent an automaton state. c -(-b^{14, 43}_2 ∧ b^{14, 43}_1 ∧ b^{14, 43}_0 ∧ true) c in CNF: c b^{14, 43}_2 ∨ -b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ false c in DIMACS: 12392 -12393 -12394 0 c -3 does not represent an automaton state. c -( b^{14, 43}_2 ∧ b^{14, 43}_1 ∧ b^{14, 43}_0 ∧ true) c in CNF: c -b^{14, 43}_2 ∨ -b^{14, 43}_1 ∨ -b^{14, 43}_0 ∨ false c in DIMACS: -12392 -12393 -12394 0 c i = 44 c -2+1 --> -1 c ( b^{14, 44}_2 ∧ b^{14, 44}_1 ∧ -b^{14, 44}_0 ∧ p_616) -> ( b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ b^{14, 45}_0) c in CNF: c -b^{14, 44}_2 ∨ -b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ -p_616 ∨ b^{14, 45}_2 c -b^{14, 44}_2 ∨ -b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ -p_616 ∨ -b^{14, 45}_1 c -b^{14, 44}_2 ∨ -b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ -p_616 ∨ b^{14, 45}_0 c in DIMACS: -12395 -12396 12397 -616 12398 0 -12395 -12396 12397 -616 -12399 0 -12395 -12396 12397 -616 12400 0 c -1+1 --> 0 c ( b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ b^{14, 44}_0 ∧ p_616) -> (-b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ -b^{14, 45}_0) c in CNF: c -b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ -p_616 ∨ -b^{14, 45}_2 c -b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ -p_616 ∨ -b^{14, 45}_1 c -b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ -p_616 ∨ -b^{14, 45}_0 c in DIMACS: -12395 12396 -12397 -616 -12398 0 -12395 12396 -12397 -616 -12399 0 -12395 12396 -12397 -616 -12400 0 c 0+1 --> 1 c (-b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ -b^{14, 44}_0 ∧ p_616) -> (-b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ b^{14, 45}_0) c in CNF: c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ -p_616 ∨ -b^{14, 45}_2 c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ -p_616 ∨ -b^{14, 45}_1 c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ -p_616 ∨ b^{14, 45}_0 c in DIMACS: 12395 12396 12397 -616 -12398 0 12395 12396 12397 -616 -12399 0 12395 12396 12397 -616 12400 0 c 1+1 --> 2 c (-b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ b^{14, 44}_0 ∧ p_616) -> (-b^{14, 45}_2 ∧ b^{14, 45}_1 ∧ -b^{14, 45}_0) c in CNF: c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ -p_616 ∨ -b^{14, 45}_2 c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ -p_616 ∨ b^{14, 45}_1 c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ -p_616 ∨ -b^{14, 45}_0 c in DIMACS: 12395 12396 -12397 -616 -12398 0 12395 12396 -12397 -616 12399 0 12395 12396 -12397 -616 -12400 0 c 2+1 --> break c (-b^{14, 44}_2 ∧ b^{14, 44}_1 ∧ -b^{14, 44}_0 ∧ p_616) -> break c in CNF: c b^{14, 44}_2 ∨ -b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ -p_616 ∨ break c in DIMACS: 12395 -12396 12397 -616 1162 0 c 2-1 --> 1 c (-b^{14, 44}_2 ∧ b^{14, 44}_1 ∧ -b^{14, 44}_0 ∧ -p_616) -> (-b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ b^{14, 45}_0) c in CNF: c b^{14, 44}_2 ∨ -b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ p_616 ∨ -b^{14, 45}_2 c b^{14, 44}_2 ∨ -b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ p_616 ∨ -b^{14, 45}_1 c b^{14, 44}_2 ∨ -b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ p_616 ∨ b^{14, 45}_0 c in DIMACS: 12395 -12396 12397 616 -12398 0 12395 -12396 12397 616 -12399 0 12395 -12396 12397 616 12400 0 c 1-1 --> 0 c (-b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ b^{14, 44}_0 ∧ -p_616) -> (-b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ -b^{14, 45}_0) c in CNF: c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ p_616 ∨ -b^{14, 45}_2 c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ p_616 ∨ -b^{14, 45}_1 c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ p_616 ∨ -b^{14, 45}_0 c in DIMACS: 12395 12396 -12397 616 -12398 0 12395 12396 -12397 616 -12399 0 12395 12396 -12397 616 -12400 0 c 0-1 --> -1 c (-b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ -b^{14, 44}_0 ∧ -p_616) -> ( b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ b^{14, 45}_0) c in CNF: c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ p_616 ∨ b^{14, 45}_2 c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ p_616 ∨ -b^{14, 45}_1 c b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ p_616 ∨ b^{14, 45}_0 c in DIMACS: 12395 12396 12397 616 12398 0 12395 12396 12397 616 -12399 0 12395 12396 12397 616 12400 0 c -1-1 --> -2 c ( b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ b^{14, 44}_0 ∧ -p_616) -> ( b^{14, 45}_2 ∧ b^{14, 45}_1 ∧ -b^{14, 45}_0) c in CNF: c -b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ p_616 ∨ b^{14, 45}_2 c -b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ p_616 ∨ b^{14, 45}_1 c -b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ p_616 ∨ -b^{14, 45}_0 c in DIMACS: -12395 12396 -12397 616 12398 0 -12395 12396 -12397 616 12399 0 -12395 12396 -12397 616 -12400 0 c -2-1 --> break c ( b^{14, 44}_2 ∧ b^{14, 44}_1 ∧ -b^{14, 44}_0 ∧ -p_616) -> break c in CNF: c -b^{14, 44}_2 ∨ -b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ p_616 ∨ break c in DIMACS: -12395 -12396 12397 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 44}_2 ∧ -b^{14, 44}_1 ∧ -b^{14, 44}_0 ∧ true) c in CNF: c -b^{14, 44}_2 ∨ b^{14, 44}_1 ∨ b^{14, 44}_0 ∨ false c in DIMACS: -12395 12396 12397 0 c 3 does not represent an automaton state. c -(-b^{14, 44}_2 ∧ b^{14, 44}_1 ∧ b^{14, 44}_0 ∧ true) c in CNF: c b^{14, 44}_2 ∨ -b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ false c in DIMACS: 12395 -12396 -12397 0 c -3 does not represent an automaton state. c -( b^{14, 44}_2 ∧ b^{14, 44}_1 ∧ b^{14, 44}_0 ∧ true) c in CNF: c -b^{14, 44}_2 ∨ -b^{14, 44}_1 ∨ -b^{14, 44}_0 ∨ false c in DIMACS: -12395 -12396 -12397 0 c i = 45 c -2+1 --> -1 c ( b^{14, 45}_2 ∧ b^{14, 45}_1 ∧ -b^{14, 45}_0 ∧ p_630) -> ( b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ b^{14, 46}_0) c in CNF: c -b^{14, 45}_2 ∨ -b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ -p_630 ∨ b^{14, 46}_2 c -b^{14, 45}_2 ∨ -b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ -p_630 ∨ -b^{14, 46}_1 c -b^{14, 45}_2 ∨ -b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ -p_630 ∨ b^{14, 46}_0 c in DIMACS: -12398 -12399 12400 -630 12401 0 -12398 -12399 12400 -630 -12402 0 -12398 -12399 12400 -630 12403 0 c -1+1 --> 0 c ( b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ b^{14, 45}_0 ∧ p_630) -> (-b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ -b^{14, 46}_0) c in CNF: c -b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ -p_630 ∨ -b^{14, 46}_2 c -b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ -p_630 ∨ -b^{14, 46}_1 c -b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ -p_630 ∨ -b^{14, 46}_0 c in DIMACS: -12398 12399 -12400 -630 -12401 0 -12398 12399 -12400 -630 -12402 0 -12398 12399 -12400 -630 -12403 0 c 0+1 --> 1 c (-b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ -b^{14, 45}_0 ∧ p_630) -> (-b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ b^{14, 46}_0) c in CNF: c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ -p_630 ∨ -b^{14, 46}_2 c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ -p_630 ∨ -b^{14, 46}_1 c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ -p_630 ∨ b^{14, 46}_0 c in DIMACS: 12398 12399 12400 -630 -12401 0 12398 12399 12400 -630 -12402 0 12398 12399 12400 -630 12403 0 c 1+1 --> 2 c (-b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ b^{14, 45}_0 ∧ p_630) -> (-b^{14, 46}_2 ∧ b^{14, 46}_1 ∧ -b^{14, 46}_0) c in CNF: c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ -p_630 ∨ -b^{14, 46}_2 c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ -p_630 ∨ b^{14, 46}_1 c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ -p_630 ∨ -b^{14, 46}_0 c in DIMACS: 12398 12399 -12400 -630 -12401 0 12398 12399 -12400 -630 12402 0 12398 12399 -12400 -630 -12403 0 c 2+1 --> break c (-b^{14, 45}_2 ∧ b^{14, 45}_1 ∧ -b^{14, 45}_0 ∧ p_630) -> break c in CNF: c b^{14, 45}_2 ∨ -b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ -p_630 ∨ break c in DIMACS: 12398 -12399 12400 -630 1162 0 c 2-1 --> 1 c (-b^{14, 45}_2 ∧ b^{14, 45}_1 ∧ -b^{14, 45}_0 ∧ -p_630) -> (-b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ b^{14, 46}_0) c in CNF: c b^{14, 45}_2 ∨ -b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ p_630 ∨ -b^{14, 46}_2 c b^{14, 45}_2 ∨ -b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ p_630 ∨ -b^{14, 46}_1 c b^{14, 45}_2 ∨ -b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ p_630 ∨ b^{14, 46}_0 c in DIMACS: 12398 -12399 12400 630 -12401 0 12398 -12399 12400 630 -12402 0 12398 -12399 12400 630 12403 0 c 1-1 --> 0 c (-b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ b^{14, 45}_0 ∧ -p_630) -> (-b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ -b^{14, 46}_0) c in CNF: c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ p_630 ∨ -b^{14, 46}_2 c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ p_630 ∨ -b^{14, 46}_1 c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ p_630 ∨ -b^{14, 46}_0 c in DIMACS: 12398 12399 -12400 630 -12401 0 12398 12399 -12400 630 -12402 0 12398 12399 -12400 630 -12403 0 c 0-1 --> -1 c (-b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ -b^{14, 45}_0 ∧ -p_630) -> ( b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ b^{14, 46}_0) c in CNF: c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ p_630 ∨ b^{14, 46}_2 c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ p_630 ∨ -b^{14, 46}_1 c b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ p_630 ∨ b^{14, 46}_0 c in DIMACS: 12398 12399 12400 630 12401 0 12398 12399 12400 630 -12402 0 12398 12399 12400 630 12403 0 c -1-1 --> -2 c ( b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ b^{14, 45}_0 ∧ -p_630) -> ( b^{14, 46}_2 ∧ b^{14, 46}_1 ∧ -b^{14, 46}_0) c in CNF: c -b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ p_630 ∨ b^{14, 46}_2 c -b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ p_630 ∨ b^{14, 46}_1 c -b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ p_630 ∨ -b^{14, 46}_0 c in DIMACS: -12398 12399 -12400 630 12401 0 -12398 12399 -12400 630 12402 0 -12398 12399 -12400 630 -12403 0 c -2-1 --> break c ( b^{14, 45}_2 ∧ b^{14, 45}_1 ∧ -b^{14, 45}_0 ∧ -p_630) -> break c in CNF: c -b^{14, 45}_2 ∨ -b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ p_630 ∨ break c in DIMACS: -12398 -12399 12400 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 45}_2 ∧ -b^{14, 45}_1 ∧ -b^{14, 45}_0 ∧ true) c in CNF: c -b^{14, 45}_2 ∨ b^{14, 45}_1 ∨ b^{14, 45}_0 ∨ false c in DIMACS: -12398 12399 12400 0 c 3 does not represent an automaton state. c -(-b^{14, 45}_2 ∧ b^{14, 45}_1 ∧ b^{14, 45}_0 ∧ true) c in CNF: c b^{14, 45}_2 ∨ -b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ false c in DIMACS: 12398 -12399 -12400 0 c -3 does not represent an automaton state. c -( b^{14, 45}_2 ∧ b^{14, 45}_1 ∧ b^{14, 45}_0 ∧ true) c in CNF: c -b^{14, 45}_2 ∨ -b^{14, 45}_1 ∨ -b^{14, 45}_0 ∨ false c in DIMACS: -12398 -12399 -12400 0 c i = 46 c -2+1 --> -1 c ( b^{14, 46}_2 ∧ b^{14, 46}_1 ∧ -b^{14, 46}_0 ∧ p_644) -> ( b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ b^{14, 47}_0) c in CNF: c -b^{14, 46}_2 ∨ -b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ -p_644 ∨ b^{14, 47}_2 c -b^{14, 46}_2 ∨ -b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ -p_644 ∨ -b^{14, 47}_1 c -b^{14, 46}_2 ∨ -b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ -p_644 ∨ b^{14, 47}_0 c in DIMACS: -12401 -12402 12403 -644 12404 0 -12401 -12402 12403 -644 -12405 0 -12401 -12402 12403 -644 12406 0 c -1+1 --> 0 c ( b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ b^{14, 46}_0 ∧ p_644) -> (-b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ -b^{14, 47}_0) c in CNF: c -b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ -p_644 ∨ -b^{14, 47}_2 c -b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ -p_644 ∨ -b^{14, 47}_1 c -b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ -p_644 ∨ -b^{14, 47}_0 c in DIMACS: -12401 12402 -12403 -644 -12404 0 -12401 12402 -12403 -644 -12405 0 -12401 12402 -12403 -644 -12406 0 c 0+1 --> 1 c (-b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ -b^{14, 46}_0 ∧ p_644) -> (-b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ b^{14, 47}_0) c in CNF: c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ -p_644 ∨ -b^{14, 47}_2 c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ -p_644 ∨ -b^{14, 47}_1 c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ -p_644 ∨ b^{14, 47}_0 c in DIMACS: 12401 12402 12403 -644 -12404 0 12401 12402 12403 -644 -12405 0 12401 12402 12403 -644 12406 0 c 1+1 --> 2 c (-b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ b^{14, 46}_0 ∧ p_644) -> (-b^{14, 47}_2 ∧ b^{14, 47}_1 ∧ -b^{14, 47}_0) c in CNF: c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ -p_644 ∨ -b^{14, 47}_2 c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ -p_644 ∨ b^{14, 47}_1 c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ -p_644 ∨ -b^{14, 47}_0 c in DIMACS: 12401 12402 -12403 -644 -12404 0 12401 12402 -12403 -644 12405 0 12401 12402 -12403 -644 -12406 0 c 2+1 --> break c (-b^{14, 46}_2 ∧ b^{14, 46}_1 ∧ -b^{14, 46}_0 ∧ p_644) -> break c in CNF: c b^{14, 46}_2 ∨ -b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ -p_644 ∨ break c in DIMACS: 12401 -12402 12403 -644 1162 0 c 2-1 --> 1 c (-b^{14, 46}_2 ∧ b^{14, 46}_1 ∧ -b^{14, 46}_0 ∧ -p_644) -> (-b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ b^{14, 47}_0) c in CNF: c b^{14, 46}_2 ∨ -b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ p_644 ∨ -b^{14, 47}_2 c b^{14, 46}_2 ∨ -b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ p_644 ∨ -b^{14, 47}_1 c b^{14, 46}_2 ∨ -b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ p_644 ∨ b^{14, 47}_0 c in DIMACS: 12401 -12402 12403 644 -12404 0 12401 -12402 12403 644 -12405 0 12401 -12402 12403 644 12406 0 c 1-1 --> 0 c (-b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ b^{14, 46}_0 ∧ -p_644) -> (-b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ -b^{14, 47}_0) c in CNF: c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ p_644 ∨ -b^{14, 47}_2 c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ p_644 ∨ -b^{14, 47}_1 c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ p_644 ∨ -b^{14, 47}_0 c in DIMACS: 12401 12402 -12403 644 -12404 0 12401 12402 -12403 644 -12405 0 12401 12402 -12403 644 -12406 0 c 0-1 --> -1 c (-b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ -b^{14, 46}_0 ∧ -p_644) -> ( b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ b^{14, 47}_0) c in CNF: c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ p_644 ∨ b^{14, 47}_2 c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ p_644 ∨ -b^{14, 47}_1 c b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ p_644 ∨ b^{14, 47}_0 c in DIMACS: 12401 12402 12403 644 12404 0 12401 12402 12403 644 -12405 0 12401 12402 12403 644 12406 0 c -1-1 --> -2 c ( b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ b^{14, 46}_0 ∧ -p_644) -> ( b^{14, 47}_2 ∧ b^{14, 47}_1 ∧ -b^{14, 47}_0) c in CNF: c -b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ p_644 ∨ b^{14, 47}_2 c -b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ p_644 ∨ b^{14, 47}_1 c -b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ p_644 ∨ -b^{14, 47}_0 c in DIMACS: -12401 12402 -12403 644 12404 0 -12401 12402 -12403 644 12405 0 -12401 12402 -12403 644 -12406 0 c -2-1 --> break c ( b^{14, 46}_2 ∧ b^{14, 46}_1 ∧ -b^{14, 46}_0 ∧ -p_644) -> break c in CNF: c -b^{14, 46}_2 ∨ -b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ p_644 ∨ break c in DIMACS: -12401 -12402 12403 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 46}_2 ∧ -b^{14, 46}_1 ∧ -b^{14, 46}_0 ∧ true) c in CNF: c -b^{14, 46}_2 ∨ b^{14, 46}_1 ∨ b^{14, 46}_0 ∨ false c in DIMACS: -12401 12402 12403 0 c 3 does not represent an automaton state. c -(-b^{14, 46}_2 ∧ b^{14, 46}_1 ∧ b^{14, 46}_0 ∧ true) c in CNF: c b^{14, 46}_2 ∨ -b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ false c in DIMACS: 12401 -12402 -12403 0 c -3 does not represent an automaton state. c -( b^{14, 46}_2 ∧ b^{14, 46}_1 ∧ b^{14, 46}_0 ∧ true) c in CNF: c -b^{14, 46}_2 ∨ -b^{14, 46}_1 ∨ -b^{14, 46}_0 ∨ false c in DIMACS: -12401 -12402 -12403 0 c i = 47 c -2+1 --> -1 c ( b^{14, 47}_2 ∧ b^{14, 47}_1 ∧ -b^{14, 47}_0 ∧ p_658) -> ( b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ b^{14, 48}_0) c in CNF: c -b^{14, 47}_2 ∨ -b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ -p_658 ∨ b^{14, 48}_2 c -b^{14, 47}_2 ∨ -b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ -p_658 ∨ -b^{14, 48}_1 c -b^{14, 47}_2 ∨ -b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ -p_658 ∨ b^{14, 48}_0 c in DIMACS: -12404 -12405 12406 -658 12407 0 -12404 -12405 12406 -658 -12408 0 -12404 -12405 12406 -658 12409 0 c -1+1 --> 0 c ( b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ b^{14, 47}_0 ∧ p_658) -> (-b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ -b^{14, 48}_0) c in CNF: c -b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ -p_658 ∨ -b^{14, 48}_2 c -b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ -p_658 ∨ -b^{14, 48}_1 c -b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ -p_658 ∨ -b^{14, 48}_0 c in DIMACS: -12404 12405 -12406 -658 -12407 0 -12404 12405 -12406 -658 -12408 0 -12404 12405 -12406 -658 -12409 0 c 0+1 --> 1 c (-b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ -b^{14, 47}_0 ∧ p_658) -> (-b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ b^{14, 48}_0) c in CNF: c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ -p_658 ∨ -b^{14, 48}_2 c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ -p_658 ∨ -b^{14, 48}_1 c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ -p_658 ∨ b^{14, 48}_0 c in DIMACS: 12404 12405 12406 -658 -12407 0 12404 12405 12406 -658 -12408 0 12404 12405 12406 -658 12409 0 c 1+1 --> 2 c (-b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ b^{14, 47}_0 ∧ p_658) -> (-b^{14, 48}_2 ∧ b^{14, 48}_1 ∧ -b^{14, 48}_0) c in CNF: c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ -p_658 ∨ -b^{14, 48}_2 c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ -p_658 ∨ b^{14, 48}_1 c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ -p_658 ∨ -b^{14, 48}_0 c in DIMACS: 12404 12405 -12406 -658 -12407 0 12404 12405 -12406 -658 12408 0 12404 12405 -12406 -658 -12409 0 c 2+1 --> break c (-b^{14, 47}_2 ∧ b^{14, 47}_1 ∧ -b^{14, 47}_0 ∧ p_658) -> break c in CNF: c b^{14, 47}_2 ∨ -b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ -p_658 ∨ break c in DIMACS: 12404 -12405 12406 -658 1162 0 c 2-1 --> 1 c (-b^{14, 47}_2 ∧ b^{14, 47}_1 ∧ -b^{14, 47}_0 ∧ -p_658) -> (-b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ b^{14, 48}_0) c in CNF: c b^{14, 47}_2 ∨ -b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ p_658 ∨ -b^{14, 48}_2 c b^{14, 47}_2 ∨ -b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ p_658 ∨ -b^{14, 48}_1 c b^{14, 47}_2 ∨ -b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ p_658 ∨ b^{14, 48}_0 c in DIMACS: 12404 -12405 12406 658 -12407 0 12404 -12405 12406 658 -12408 0 12404 -12405 12406 658 12409 0 c 1-1 --> 0 c (-b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ b^{14, 47}_0 ∧ -p_658) -> (-b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ -b^{14, 48}_0) c in CNF: c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ p_658 ∨ -b^{14, 48}_2 c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ p_658 ∨ -b^{14, 48}_1 c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ p_658 ∨ -b^{14, 48}_0 c in DIMACS: 12404 12405 -12406 658 -12407 0 12404 12405 -12406 658 -12408 0 12404 12405 -12406 658 -12409 0 c 0-1 --> -1 c (-b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ -b^{14, 47}_0 ∧ -p_658) -> ( b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ b^{14, 48}_0) c in CNF: c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ p_658 ∨ b^{14, 48}_2 c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ p_658 ∨ -b^{14, 48}_1 c b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ p_658 ∨ b^{14, 48}_0 c in DIMACS: 12404 12405 12406 658 12407 0 12404 12405 12406 658 -12408 0 12404 12405 12406 658 12409 0 c -1-1 --> -2 c ( b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ b^{14, 47}_0 ∧ -p_658) -> ( b^{14, 48}_2 ∧ b^{14, 48}_1 ∧ -b^{14, 48}_0) c in CNF: c -b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ p_658 ∨ b^{14, 48}_2 c -b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ p_658 ∨ b^{14, 48}_1 c -b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ p_658 ∨ -b^{14, 48}_0 c in DIMACS: -12404 12405 -12406 658 12407 0 -12404 12405 -12406 658 12408 0 -12404 12405 -12406 658 -12409 0 c -2-1 --> break c ( b^{14, 47}_2 ∧ b^{14, 47}_1 ∧ -b^{14, 47}_0 ∧ -p_658) -> break c in CNF: c -b^{14, 47}_2 ∨ -b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ p_658 ∨ break c in DIMACS: -12404 -12405 12406 658 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 47}_2 ∧ -b^{14, 47}_1 ∧ -b^{14, 47}_0 ∧ true) c in CNF: c -b^{14, 47}_2 ∨ b^{14, 47}_1 ∨ b^{14, 47}_0 ∨ false c in DIMACS: -12404 12405 12406 0 c 3 does not represent an automaton state. c -(-b^{14, 47}_2 ∧ b^{14, 47}_1 ∧ b^{14, 47}_0 ∧ true) c in CNF: c b^{14, 47}_2 ∨ -b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ false c in DIMACS: 12404 -12405 -12406 0 c -3 does not represent an automaton state. c -( b^{14, 47}_2 ∧ b^{14, 47}_1 ∧ b^{14, 47}_0 ∧ true) c in CNF: c -b^{14, 47}_2 ∨ -b^{14, 47}_1 ∨ -b^{14, 47}_0 ∨ false c in DIMACS: -12404 -12405 -12406 0 c i = 48 c -2+1 --> -1 c ( b^{14, 48}_2 ∧ b^{14, 48}_1 ∧ -b^{14, 48}_0 ∧ p_672) -> ( b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ b^{14, 49}_0) c in CNF: c -b^{14, 48}_2 ∨ -b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ -p_672 ∨ b^{14, 49}_2 c -b^{14, 48}_2 ∨ -b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ -p_672 ∨ -b^{14, 49}_1 c -b^{14, 48}_2 ∨ -b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ -p_672 ∨ b^{14, 49}_0 c in DIMACS: -12407 -12408 12409 -672 12410 0 -12407 -12408 12409 -672 -12411 0 -12407 -12408 12409 -672 12412 0 c -1+1 --> 0 c ( b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ b^{14, 48}_0 ∧ p_672) -> (-b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ -b^{14, 49}_0) c in CNF: c -b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ -p_672 ∨ -b^{14, 49}_2 c -b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ -p_672 ∨ -b^{14, 49}_1 c -b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ -p_672 ∨ -b^{14, 49}_0 c in DIMACS: -12407 12408 -12409 -672 -12410 0 -12407 12408 -12409 -672 -12411 0 -12407 12408 -12409 -672 -12412 0 c 0+1 --> 1 c (-b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ -b^{14, 48}_0 ∧ p_672) -> (-b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ b^{14, 49}_0) c in CNF: c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ -p_672 ∨ -b^{14, 49}_2 c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ -p_672 ∨ -b^{14, 49}_1 c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ -p_672 ∨ b^{14, 49}_0 c in DIMACS: 12407 12408 12409 -672 -12410 0 12407 12408 12409 -672 -12411 0 12407 12408 12409 -672 12412 0 c 1+1 --> 2 c (-b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ b^{14, 48}_0 ∧ p_672) -> (-b^{14, 49}_2 ∧ b^{14, 49}_1 ∧ -b^{14, 49}_0) c in CNF: c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ -p_672 ∨ -b^{14, 49}_2 c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ -p_672 ∨ b^{14, 49}_1 c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ -p_672 ∨ -b^{14, 49}_0 c in DIMACS: 12407 12408 -12409 -672 -12410 0 12407 12408 -12409 -672 12411 0 12407 12408 -12409 -672 -12412 0 c 2+1 --> break c (-b^{14, 48}_2 ∧ b^{14, 48}_1 ∧ -b^{14, 48}_0 ∧ p_672) -> break c in CNF: c b^{14, 48}_2 ∨ -b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ -p_672 ∨ break c in DIMACS: 12407 -12408 12409 -672 1162 0 c 2-1 --> 1 c (-b^{14, 48}_2 ∧ b^{14, 48}_1 ∧ -b^{14, 48}_0 ∧ -p_672) -> (-b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ b^{14, 49}_0) c in CNF: c b^{14, 48}_2 ∨ -b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ p_672 ∨ -b^{14, 49}_2 c b^{14, 48}_2 ∨ -b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ p_672 ∨ -b^{14, 49}_1 c b^{14, 48}_2 ∨ -b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ p_672 ∨ b^{14, 49}_0 c in DIMACS: 12407 -12408 12409 672 -12410 0 12407 -12408 12409 672 -12411 0 12407 -12408 12409 672 12412 0 c 1-1 --> 0 c (-b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ b^{14, 48}_0 ∧ -p_672) -> (-b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ -b^{14, 49}_0) c in CNF: c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ p_672 ∨ -b^{14, 49}_2 c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ p_672 ∨ -b^{14, 49}_1 c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ p_672 ∨ -b^{14, 49}_0 c in DIMACS: 12407 12408 -12409 672 -12410 0 12407 12408 -12409 672 -12411 0 12407 12408 -12409 672 -12412 0 c 0-1 --> -1 c (-b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ -b^{14, 48}_0 ∧ -p_672) -> ( b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ b^{14, 49}_0) c in CNF: c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ p_672 ∨ b^{14, 49}_2 c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ p_672 ∨ -b^{14, 49}_1 c b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ p_672 ∨ b^{14, 49}_0 c in DIMACS: 12407 12408 12409 672 12410 0 12407 12408 12409 672 -12411 0 12407 12408 12409 672 12412 0 c -1-1 --> -2 c ( b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ b^{14, 48}_0 ∧ -p_672) -> ( b^{14, 49}_2 ∧ b^{14, 49}_1 ∧ -b^{14, 49}_0) c in CNF: c -b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ p_672 ∨ b^{14, 49}_2 c -b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ p_672 ∨ b^{14, 49}_1 c -b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ p_672 ∨ -b^{14, 49}_0 c in DIMACS: -12407 12408 -12409 672 12410 0 -12407 12408 -12409 672 12411 0 -12407 12408 -12409 672 -12412 0 c -2-1 --> break c ( b^{14, 48}_2 ∧ b^{14, 48}_1 ∧ -b^{14, 48}_0 ∧ -p_672) -> break c in CNF: c -b^{14, 48}_2 ∨ -b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ p_672 ∨ break c in DIMACS: -12407 -12408 12409 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 48}_2 ∧ -b^{14, 48}_1 ∧ -b^{14, 48}_0 ∧ true) c in CNF: c -b^{14, 48}_2 ∨ b^{14, 48}_1 ∨ b^{14, 48}_0 ∨ false c in DIMACS: -12407 12408 12409 0 c 3 does not represent an automaton state. c -(-b^{14, 48}_2 ∧ b^{14, 48}_1 ∧ b^{14, 48}_0 ∧ true) c in CNF: c b^{14, 48}_2 ∨ -b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ false c in DIMACS: 12407 -12408 -12409 0 c -3 does not represent an automaton state. c -( b^{14, 48}_2 ∧ b^{14, 48}_1 ∧ b^{14, 48}_0 ∧ true) c in CNF: c -b^{14, 48}_2 ∨ -b^{14, 48}_1 ∨ -b^{14, 48}_0 ∨ false c in DIMACS: -12407 -12408 -12409 0 c i = 49 c -2+1 --> -1 c ( b^{14, 49}_2 ∧ b^{14, 49}_1 ∧ -b^{14, 49}_0 ∧ p_686) -> ( b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ b^{14, 50}_0) c in CNF: c -b^{14, 49}_2 ∨ -b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ -p_686 ∨ b^{14, 50}_2 c -b^{14, 49}_2 ∨ -b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ -p_686 ∨ -b^{14, 50}_1 c -b^{14, 49}_2 ∨ -b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ -p_686 ∨ b^{14, 50}_0 c in DIMACS: -12410 -12411 12412 -686 12413 0 -12410 -12411 12412 -686 -12414 0 -12410 -12411 12412 -686 12415 0 c -1+1 --> 0 c ( b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ b^{14, 49}_0 ∧ p_686) -> (-b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ -b^{14, 50}_0) c in CNF: c -b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ -p_686 ∨ -b^{14, 50}_2 c -b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ -p_686 ∨ -b^{14, 50}_1 c -b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ -p_686 ∨ -b^{14, 50}_0 c in DIMACS: -12410 12411 -12412 -686 -12413 0 -12410 12411 -12412 -686 -12414 0 -12410 12411 -12412 -686 -12415 0 c 0+1 --> 1 c (-b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ -b^{14, 49}_0 ∧ p_686) -> (-b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ b^{14, 50}_0) c in CNF: c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ -p_686 ∨ -b^{14, 50}_2 c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ -p_686 ∨ -b^{14, 50}_1 c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ -p_686 ∨ b^{14, 50}_0 c in DIMACS: 12410 12411 12412 -686 -12413 0 12410 12411 12412 -686 -12414 0 12410 12411 12412 -686 12415 0 c 1+1 --> 2 c (-b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ b^{14, 49}_0 ∧ p_686) -> (-b^{14, 50}_2 ∧ b^{14, 50}_1 ∧ -b^{14, 50}_0) c in CNF: c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ -p_686 ∨ -b^{14, 50}_2 c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ -p_686 ∨ b^{14, 50}_1 c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ -p_686 ∨ -b^{14, 50}_0 c in DIMACS: 12410 12411 -12412 -686 -12413 0 12410 12411 -12412 -686 12414 0 12410 12411 -12412 -686 -12415 0 c 2+1 --> break c (-b^{14, 49}_2 ∧ b^{14, 49}_1 ∧ -b^{14, 49}_0 ∧ p_686) -> break c in CNF: c b^{14, 49}_2 ∨ -b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ -p_686 ∨ break c in DIMACS: 12410 -12411 12412 -686 1162 0 c 2-1 --> 1 c (-b^{14, 49}_2 ∧ b^{14, 49}_1 ∧ -b^{14, 49}_0 ∧ -p_686) -> (-b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ b^{14, 50}_0) c in CNF: c b^{14, 49}_2 ∨ -b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ p_686 ∨ -b^{14, 50}_2 c b^{14, 49}_2 ∨ -b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ p_686 ∨ -b^{14, 50}_1 c b^{14, 49}_2 ∨ -b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ p_686 ∨ b^{14, 50}_0 c in DIMACS: 12410 -12411 12412 686 -12413 0 12410 -12411 12412 686 -12414 0 12410 -12411 12412 686 12415 0 c 1-1 --> 0 c (-b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ b^{14, 49}_0 ∧ -p_686) -> (-b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ -b^{14, 50}_0) c in CNF: c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ p_686 ∨ -b^{14, 50}_2 c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ p_686 ∨ -b^{14, 50}_1 c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ p_686 ∨ -b^{14, 50}_0 c in DIMACS: 12410 12411 -12412 686 -12413 0 12410 12411 -12412 686 -12414 0 12410 12411 -12412 686 -12415 0 c 0-1 --> -1 c (-b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ -b^{14, 49}_0 ∧ -p_686) -> ( b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ b^{14, 50}_0) c in CNF: c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ p_686 ∨ b^{14, 50}_2 c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ p_686 ∨ -b^{14, 50}_1 c b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ p_686 ∨ b^{14, 50}_0 c in DIMACS: 12410 12411 12412 686 12413 0 12410 12411 12412 686 -12414 0 12410 12411 12412 686 12415 0 c -1-1 --> -2 c ( b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ b^{14, 49}_0 ∧ -p_686) -> ( b^{14, 50}_2 ∧ b^{14, 50}_1 ∧ -b^{14, 50}_0) c in CNF: c -b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ p_686 ∨ b^{14, 50}_2 c -b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ p_686 ∨ b^{14, 50}_1 c -b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ p_686 ∨ -b^{14, 50}_0 c in DIMACS: -12410 12411 -12412 686 12413 0 -12410 12411 -12412 686 12414 0 -12410 12411 -12412 686 -12415 0 c -2-1 --> break c ( b^{14, 49}_2 ∧ b^{14, 49}_1 ∧ -b^{14, 49}_0 ∧ -p_686) -> break c in CNF: c -b^{14, 49}_2 ∨ -b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ p_686 ∨ break c in DIMACS: -12410 -12411 12412 686 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 49}_2 ∧ -b^{14, 49}_1 ∧ -b^{14, 49}_0 ∧ true) c in CNF: c -b^{14, 49}_2 ∨ b^{14, 49}_1 ∨ b^{14, 49}_0 ∨ false c in DIMACS: -12410 12411 12412 0 c 3 does not represent an automaton state. c -(-b^{14, 49}_2 ∧ b^{14, 49}_1 ∧ b^{14, 49}_0 ∧ true) c in CNF: c b^{14, 49}_2 ∨ -b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ false c in DIMACS: 12410 -12411 -12412 0 c -3 does not represent an automaton state. c -( b^{14, 49}_2 ∧ b^{14, 49}_1 ∧ b^{14, 49}_0 ∧ true) c in CNF: c -b^{14, 49}_2 ∨ -b^{14, 49}_1 ∨ -b^{14, 49}_0 ∨ false c in DIMACS: -12410 -12411 -12412 0 c i = 50 c -2+1 --> -1 c ( b^{14, 50}_2 ∧ b^{14, 50}_1 ∧ -b^{14, 50}_0 ∧ p_700) -> ( b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ b^{14, 51}_0) c in CNF: c -b^{14, 50}_2 ∨ -b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ -p_700 ∨ b^{14, 51}_2 c -b^{14, 50}_2 ∨ -b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ -p_700 ∨ -b^{14, 51}_1 c -b^{14, 50}_2 ∨ -b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ -p_700 ∨ b^{14, 51}_0 c in DIMACS: -12413 -12414 12415 -700 12416 0 -12413 -12414 12415 -700 -12417 0 -12413 -12414 12415 -700 12418 0 c -1+1 --> 0 c ( b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ b^{14, 50}_0 ∧ p_700) -> (-b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ -b^{14, 51}_0) c in CNF: c -b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ -p_700 ∨ -b^{14, 51}_2 c -b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ -p_700 ∨ -b^{14, 51}_1 c -b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ -p_700 ∨ -b^{14, 51}_0 c in DIMACS: -12413 12414 -12415 -700 -12416 0 -12413 12414 -12415 -700 -12417 0 -12413 12414 -12415 -700 -12418 0 c 0+1 --> 1 c (-b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ -b^{14, 50}_0 ∧ p_700) -> (-b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ b^{14, 51}_0) c in CNF: c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ -p_700 ∨ -b^{14, 51}_2 c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ -p_700 ∨ -b^{14, 51}_1 c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ -p_700 ∨ b^{14, 51}_0 c in DIMACS: 12413 12414 12415 -700 -12416 0 12413 12414 12415 -700 -12417 0 12413 12414 12415 -700 12418 0 c 1+1 --> 2 c (-b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ b^{14, 50}_0 ∧ p_700) -> (-b^{14, 51}_2 ∧ b^{14, 51}_1 ∧ -b^{14, 51}_0) c in CNF: c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ -p_700 ∨ -b^{14, 51}_2 c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ -p_700 ∨ b^{14, 51}_1 c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ -p_700 ∨ -b^{14, 51}_0 c in DIMACS: 12413 12414 -12415 -700 -12416 0 12413 12414 -12415 -700 12417 0 12413 12414 -12415 -700 -12418 0 c 2+1 --> break c (-b^{14, 50}_2 ∧ b^{14, 50}_1 ∧ -b^{14, 50}_0 ∧ p_700) -> break c in CNF: c b^{14, 50}_2 ∨ -b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ -p_700 ∨ break c in DIMACS: 12413 -12414 12415 -700 1162 0 c 2-1 --> 1 c (-b^{14, 50}_2 ∧ b^{14, 50}_1 ∧ -b^{14, 50}_0 ∧ -p_700) -> (-b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ b^{14, 51}_0) c in CNF: c b^{14, 50}_2 ∨ -b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ p_700 ∨ -b^{14, 51}_2 c b^{14, 50}_2 ∨ -b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ p_700 ∨ -b^{14, 51}_1 c b^{14, 50}_2 ∨ -b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ p_700 ∨ b^{14, 51}_0 c in DIMACS: 12413 -12414 12415 700 -12416 0 12413 -12414 12415 700 -12417 0 12413 -12414 12415 700 12418 0 c 1-1 --> 0 c (-b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ b^{14, 50}_0 ∧ -p_700) -> (-b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ -b^{14, 51}_0) c in CNF: c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ p_700 ∨ -b^{14, 51}_2 c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ p_700 ∨ -b^{14, 51}_1 c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ p_700 ∨ -b^{14, 51}_0 c in DIMACS: 12413 12414 -12415 700 -12416 0 12413 12414 -12415 700 -12417 0 12413 12414 -12415 700 -12418 0 c 0-1 --> -1 c (-b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ -b^{14, 50}_0 ∧ -p_700) -> ( b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ b^{14, 51}_0) c in CNF: c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ p_700 ∨ b^{14, 51}_2 c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ p_700 ∨ -b^{14, 51}_1 c b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ p_700 ∨ b^{14, 51}_0 c in DIMACS: 12413 12414 12415 700 12416 0 12413 12414 12415 700 -12417 0 12413 12414 12415 700 12418 0 c -1-1 --> -2 c ( b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ b^{14, 50}_0 ∧ -p_700) -> ( b^{14, 51}_2 ∧ b^{14, 51}_1 ∧ -b^{14, 51}_0) c in CNF: c -b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ p_700 ∨ b^{14, 51}_2 c -b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ p_700 ∨ b^{14, 51}_1 c -b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ p_700 ∨ -b^{14, 51}_0 c in DIMACS: -12413 12414 -12415 700 12416 0 -12413 12414 -12415 700 12417 0 -12413 12414 -12415 700 -12418 0 c -2-1 --> break c ( b^{14, 50}_2 ∧ b^{14, 50}_1 ∧ -b^{14, 50}_0 ∧ -p_700) -> break c in CNF: c -b^{14, 50}_2 ∨ -b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ p_700 ∨ break c in DIMACS: -12413 -12414 12415 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 50}_2 ∧ -b^{14, 50}_1 ∧ -b^{14, 50}_0 ∧ true) c in CNF: c -b^{14, 50}_2 ∨ b^{14, 50}_1 ∨ b^{14, 50}_0 ∨ false c in DIMACS: -12413 12414 12415 0 c 3 does not represent an automaton state. c -(-b^{14, 50}_2 ∧ b^{14, 50}_1 ∧ b^{14, 50}_0 ∧ true) c in CNF: c b^{14, 50}_2 ∨ -b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ false c in DIMACS: 12413 -12414 -12415 0 c -3 does not represent an automaton state. c -( b^{14, 50}_2 ∧ b^{14, 50}_1 ∧ b^{14, 50}_0 ∧ true) c in CNF: c -b^{14, 50}_2 ∨ -b^{14, 50}_1 ∨ -b^{14, 50}_0 ∨ false c in DIMACS: -12413 -12414 -12415 0 c i = 51 c -2+1 --> -1 c ( b^{14, 51}_2 ∧ b^{14, 51}_1 ∧ -b^{14, 51}_0 ∧ p_714) -> ( b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ b^{14, 52}_0) c in CNF: c -b^{14, 51}_2 ∨ -b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ -p_714 ∨ b^{14, 52}_2 c -b^{14, 51}_2 ∨ -b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ -p_714 ∨ -b^{14, 52}_1 c -b^{14, 51}_2 ∨ -b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ -p_714 ∨ b^{14, 52}_0 c in DIMACS: -12416 -12417 12418 -714 12419 0 -12416 -12417 12418 -714 -12420 0 -12416 -12417 12418 -714 12421 0 c -1+1 --> 0 c ( b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ b^{14, 51}_0 ∧ p_714) -> (-b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ -b^{14, 52}_0) c in CNF: c -b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ -p_714 ∨ -b^{14, 52}_2 c -b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ -p_714 ∨ -b^{14, 52}_1 c -b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ -p_714 ∨ -b^{14, 52}_0 c in DIMACS: -12416 12417 -12418 -714 -12419 0 -12416 12417 -12418 -714 -12420 0 -12416 12417 -12418 -714 -12421 0 c 0+1 --> 1 c (-b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ -b^{14, 51}_0 ∧ p_714) -> (-b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ b^{14, 52}_0) c in CNF: c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ -p_714 ∨ -b^{14, 52}_2 c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ -p_714 ∨ -b^{14, 52}_1 c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ -p_714 ∨ b^{14, 52}_0 c in DIMACS: 12416 12417 12418 -714 -12419 0 12416 12417 12418 -714 -12420 0 12416 12417 12418 -714 12421 0 c 1+1 --> 2 c (-b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ b^{14, 51}_0 ∧ p_714) -> (-b^{14, 52}_2 ∧ b^{14, 52}_1 ∧ -b^{14, 52}_0) c in CNF: c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ -p_714 ∨ -b^{14, 52}_2 c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ -p_714 ∨ b^{14, 52}_1 c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ -p_714 ∨ -b^{14, 52}_0 c in DIMACS: 12416 12417 -12418 -714 -12419 0 12416 12417 -12418 -714 12420 0 12416 12417 -12418 -714 -12421 0 c 2+1 --> break c (-b^{14, 51}_2 ∧ b^{14, 51}_1 ∧ -b^{14, 51}_0 ∧ p_714) -> break c in CNF: c b^{14, 51}_2 ∨ -b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ -p_714 ∨ break c in DIMACS: 12416 -12417 12418 -714 1162 0 c 2-1 --> 1 c (-b^{14, 51}_2 ∧ b^{14, 51}_1 ∧ -b^{14, 51}_0 ∧ -p_714) -> (-b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ b^{14, 52}_0) c in CNF: c b^{14, 51}_2 ∨ -b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ p_714 ∨ -b^{14, 52}_2 c b^{14, 51}_2 ∨ -b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ p_714 ∨ -b^{14, 52}_1 c b^{14, 51}_2 ∨ -b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ p_714 ∨ b^{14, 52}_0 c in DIMACS: 12416 -12417 12418 714 -12419 0 12416 -12417 12418 714 -12420 0 12416 -12417 12418 714 12421 0 c 1-1 --> 0 c (-b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ b^{14, 51}_0 ∧ -p_714) -> (-b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ -b^{14, 52}_0) c in CNF: c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ p_714 ∨ -b^{14, 52}_2 c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ p_714 ∨ -b^{14, 52}_1 c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ p_714 ∨ -b^{14, 52}_0 c in DIMACS: 12416 12417 -12418 714 -12419 0 12416 12417 -12418 714 -12420 0 12416 12417 -12418 714 -12421 0 c 0-1 --> -1 c (-b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ -b^{14, 51}_0 ∧ -p_714) -> ( b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ b^{14, 52}_0) c in CNF: c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ p_714 ∨ b^{14, 52}_2 c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ p_714 ∨ -b^{14, 52}_1 c b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ p_714 ∨ b^{14, 52}_0 c in DIMACS: 12416 12417 12418 714 12419 0 12416 12417 12418 714 -12420 0 12416 12417 12418 714 12421 0 c -1-1 --> -2 c ( b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ b^{14, 51}_0 ∧ -p_714) -> ( b^{14, 52}_2 ∧ b^{14, 52}_1 ∧ -b^{14, 52}_0) c in CNF: c -b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ p_714 ∨ b^{14, 52}_2 c -b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ p_714 ∨ b^{14, 52}_1 c -b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ p_714 ∨ -b^{14, 52}_0 c in DIMACS: -12416 12417 -12418 714 12419 0 -12416 12417 -12418 714 12420 0 -12416 12417 -12418 714 -12421 0 c -2-1 --> break c ( b^{14, 51}_2 ∧ b^{14, 51}_1 ∧ -b^{14, 51}_0 ∧ -p_714) -> break c in CNF: c -b^{14, 51}_2 ∨ -b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ p_714 ∨ break c in DIMACS: -12416 -12417 12418 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 51}_2 ∧ -b^{14, 51}_1 ∧ -b^{14, 51}_0 ∧ true) c in CNF: c -b^{14, 51}_2 ∨ b^{14, 51}_1 ∨ b^{14, 51}_0 ∨ false c in DIMACS: -12416 12417 12418 0 c 3 does not represent an automaton state. c -(-b^{14, 51}_2 ∧ b^{14, 51}_1 ∧ b^{14, 51}_0 ∧ true) c in CNF: c b^{14, 51}_2 ∨ -b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ false c in DIMACS: 12416 -12417 -12418 0 c -3 does not represent an automaton state. c -( b^{14, 51}_2 ∧ b^{14, 51}_1 ∧ b^{14, 51}_0 ∧ true) c in CNF: c -b^{14, 51}_2 ∨ -b^{14, 51}_1 ∨ -b^{14, 51}_0 ∨ false c in DIMACS: -12416 -12417 -12418 0 c i = 52 c -2+1 --> -1 c ( b^{14, 52}_2 ∧ b^{14, 52}_1 ∧ -b^{14, 52}_0 ∧ p_728) -> ( b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ b^{14, 53}_0) c in CNF: c -b^{14, 52}_2 ∨ -b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ -p_728 ∨ b^{14, 53}_2 c -b^{14, 52}_2 ∨ -b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ -p_728 ∨ -b^{14, 53}_1 c -b^{14, 52}_2 ∨ -b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ -p_728 ∨ b^{14, 53}_0 c in DIMACS: -12419 -12420 12421 -728 12422 0 -12419 -12420 12421 -728 -12423 0 -12419 -12420 12421 -728 12424 0 c -1+1 --> 0 c ( b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ b^{14, 52}_0 ∧ p_728) -> (-b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ -b^{14, 53}_0) c in CNF: c -b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ -p_728 ∨ -b^{14, 53}_2 c -b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ -p_728 ∨ -b^{14, 53}_1 c -b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ -p_728 ∨ -b^{14, 53}_0 c in DIMACS: -12419 12420 -12421 -728 -12422 0 -12419 12420 -12421 -728 -12423 0 -12419 12420 -12421 -728 -12424 0 c 0+1 --> 1 c (-b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ -b^{14, 52}_0 ∧ p_728) -> (-b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ b^{14, 53}_0) c in CNF: c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ -p_728 ∨ -b^{14, 53}_2 c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ -p_728 ∨ -b^{14, 53}_1 c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ -p_728 ∨ b^{14, 53}_0 c in DIMACS: 12419 12420 12421 -728 -12422 0 12419 12420 12421 -728 -12423 0 12419 12420 12421 -728 12424 0 c 1+1 --> 2 c (-b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ b^{14, 52}_0 ∧ p_728) -> (-b^{14, 53}_2 ∧ b^{14, 53}_1 ∧ -b^{14, 53}_0) c in CNF: c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ -p_728 ∨ -b^{14, 53}_2 c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ -p_728 ∨ b^{14, 53}_1 c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ -p_728 ∨ -b^{14, 53}_0 c in DIMACS: 12419 12420 -12421 -728 -12422 0 12419 12420 -12421 -728 12423 0 12419 12420 -12421 -728 -12424 0 c 2+1 --> break c (-b^{14, 52}_2 ∧ b^{14, 52}_1 ∧ -b^{14, 52}_0 ∧ p_728) -> break c in CNF: c b^{14, 52}_2 ∨ -b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ -p_728 ∨ break c in DIMACS: 12419 -12420 12421 -728 1162 0 c 2-1 --> 1 c (-b^{14, 52}_2 ∧ b^{14, 52}_1 ∧ -b^{14, 52}_0 ∧ -p_728) -> (-b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ b^{14, 53}_0) c in CNF: c b^{14, 52}_2 ∨ -b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ p_728 ∨ -b^{14, 53}_2 c b^{14, 52}_2 ∨ -b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ p_728 ∨ -b^{14, 53}_1 c b^{14, 52}_2 ∨ -b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ p_728 ∨ b^{14, 53}_0 c in DIMACS: 12419 -12420 12421 728 -12422 0 12419 -12420 12421 728 -12423 0 12419 -12420 12421 728 12424 0 c 1-1 --> 0 c (-b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ b^{14, 52}_0 ∧ -p_728) -> (-b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ -b^{14, 53}_0) c in CNF: c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ p_728 ∨ -b^{14, 53}_2 c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ p_728 ∨ -b^{14, 53}_1 c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ p_728 ∨ -b^{14, 53}_0 c in DIMACS: 12419 12420 -12421 728 -12422 0 12419 12420 -12421 728 -12423 0 12419 12420 -12421 728 -12424 0 c 0-1 --> -1 c (-b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ -b^{14, 52}_0 ∧ -p_728) -> ( b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ b^{14, 53}_0) c in CNF: c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ p_728 ∨ b^{14, 53}_2 c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ p_728 ∨ -b^{14, 53}_1 c b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ p_728 ∨ b^{14, 53}_0 c in DIMACS: 12419 12420 12421 728 12422 0 12419 12420 12421 728 -12423 0 12419 12420 12421 728 12424 0 c -1-1 --> -2 c ( b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ b^{14, 52}_0 ∧ -p_728) -> ( b^{14, 53}_2 ∧ b^{14, 53}_1 ∧ -b^{14, 53}_0) c in CNF: c -b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ p_728 ∨ b^{14, 53}_2 c -b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ p_728 ∨ b^{14, 53}_1 c -b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ p_728 ∨ -b^{14, 53}_0 c in DIMACS: -12419 12420 -12421 728 12422 0 -12419 12420 -12421 728 12423 0 -12419 12420 -12421 728 -12424 0 c -2-1 --> break c ( b^{14, 52}_2 ∧ b^{14, 52}_1 ∧ -b^{14, 52}_0 ∧ -p_728) -> break c in CNF: c -b^{14, 52}_2 ∨ -b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ p_728 ∨ break c in DIMACS: -12419 -12420 12421 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 52}_2 ∧ -b^{14, 52}_1 ∧ -b^{14, 52}_0 ∧ true) c in CNF: c -b^{14, 52}_2 ∨ b^{14, 52}_1 ∨ b^{14, 52}_0 ∨ false c in DIMACS: -12419 12420 12421 0 c 3 does not represent an automaton state. c -(-b^{14, 52}_2 ∧ b^{14, 52}_1 ∧ b^{14, 52}_0 ∧ true) c in CNF: c b^{14, 52}_2 ∨ -b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ false c in DIMACS: 12419 -12420 -12421 0 c -3 does not represent an automaton state. c -( b^{14, 52}_2 ∧ b^{14, 52}_1 ∧ b^{14, 52}_0 ∧ true) c in CNF: c -b^{14, 52}_2 ∨ -b^{14, 52}_1 ∨ -b^{14, 52}_0 ∨ false c in DIMACS: -12419 -12420 -12421 0 c i = 53 c -2+1 --> -1 c ( b^{14, 53}_2 ∧ b^{14, 53}_1 ∧ -b^{14, 53}_0 ∧ p_742) -> ( b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ b^{14, 54}_0) c in CNF: c -b^{14, 53}_2 ∨ -b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ -p_742 ∨ b^{14, 54}_2 c -b^{14, 53}_2 ∨ -b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ -p_742 ∨ -b^{14, 54}_1 c -b^{14, 53}_2 ∨ -b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ -p_742 ∨ b^{14, 54}_0 c in DIMACS: -12422 -12423 12424 -742 12425 0 -12422 -12423 12424 -742 -12426 0 -12422 -12423 12424 -742 12427 0 c -1+1 --> 0 c ( b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ b^{14, 53}_0 ∧ p_742) -> (-b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ -b^{14, 54}_0) c in CNF: c -b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ -p_742 ∨ -b^{14, 54}_2 c -b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ -p_742 ∨ -b^{14, 54}_1 c -b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ -p_742 ∨ -b^{14, 54}_0 c in DIMACS: -12422 12423 -12424 -742 -12425 0 -12422 12423 -12424 -742 -12426 0 -12422 12423 -12424 -742 -12427 0 c 0+1 --> 1 c (-b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ -b^{14, 53}_0 ∧ p_742) -> (-b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ b^{14, 54}_0) c in CNF: c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ -p_742 ∨ -b^{14, 54}_2 c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ -p_742 ∨ -b^{14, 54}_1 c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ -p_742 ∨ b^{14, 54}_0 c in DIMACS: 12422 12423 12424 -742 -12425 0 12422 12423 12424 -742 -12426 0 12422 12423 12424 -742 12427 0 c 1+1 --> 2 c (-b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ b^{14, 53}_0 ∧ p_742) -> (-b^{14, 54}_2 ∧ b^{14, 54}_1 ∧ -b^{14, 54}_0) c in CNF: c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ -p_742 ∨ -b^{14, 54}_2 c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ -p_742 ∨ b^{14, 54}_1 c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ -p_742 ∨ -b^{14, 54}_0 c in DIMACS: 12422 12423 -12424 -742 -12425 0 12422 12423 -12424 -742 12426 0 12422 12423 -12424 -742 -12427 0 c 2+1 --> break c (-b^{14, 53}_2 ∧ b^{14, 53}_1 ∧ -b^{14, 53}_0 ∧ p_742) -> break c in CNF: c b^{14, 53}_2 ∨ -b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ -p_742 ∨ break c in DIMACS: 12422 -12423 12424 -742 1162 0 c 2-1 --> 1 c (-b^{14, 53}_2 ∧ b^{14, 53}_1 ∧ -b^{14, 53}_0 ∧ -p_742) -> (-b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ b^{14, 54}_0) c in CNF: c b^{14, 53}_2 ∨ -b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ p_742 ∨ -b^{14, 54}_2 c b^{14, 53}_2 ∨ -b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ p_742 ∨ -b^{14, 54}_1 c b^{14, 53}_2 ∨ -b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ p_742 ∨ b^{14, 54}_0 c in DIMACS: 12422 -12423 12424 742 -12425 0 12422 -12423 12424 742 -12426 0 12422 -12423 12424 742 12427 0 c 1-1 --> 0 c (-b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ b^{14, 53}_0 ∧ -p_742) -> (-b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ -b^{14, 54}_0) c in CNF: c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ p_742 ∨ -b^{14, 54}_2 c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ p_742 ∨ -b^{14, 54}_1 c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ p_742 ∨ -b^{14, 54}_0 c in DIMACS: 12422 12423 -12424 742 -12425 0 12422 12423 -12424 742 -12426 0 12422 12423 -12424 742 -12427 0 c 0-1 --> -1 c (-b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ -b^{14, 53}_0 ∧ -p_742) -> ( b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ b^{14, 54}_0) c in CNF: c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ p_742 ∨ b^{14, 54}_2 c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ p_742 ∨ -b^{14, 54}_1 c b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ p_742 ∨ b^{14, 54}_0 c in DIMACS: 12422 12423 12424 742 12425 0 12422 12423 12424 742 -12426 0 12422 12423 12424 742 12427 0 c -1-1 --> -2 c ( b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ b^{14, 53}_0 ∧ -p_742) -> ( b^{14, 54}_2 ∧ b^{14, 54}_1 ∧ -b^{14, 54}_0) c in CNF: c -b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ p_742 ∨ b^{14, 54}_2 c -b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ p_742 ∨ b^{14, 54}_1 c -b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ p_742 ∨ -b^{14, 54}_0 c in DIMACS: -12422 12423 -12424 742 12425 0 -12422 12423 -12424 742 12426 0 -12422 12423 -12424 742 -12427 0 c -2-1 --> break c ( b^{14, 53}_2 ∧ b^{14, 53}_1 ∧ -b^{14, 53}_0 ∧ -p_742) -> break c in CNF: c -b^{14, 53}_2 ∨ -b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ p_742 ∨ break c in DIMACS: -12422 -12423 12424 742 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 53}_2 ∧ -b^{14, 53}_1 ∧ -b^{14, 53}_0 ∧ true) c in CNF: c -b^{14, 53}_2 ∨ b^{14, 53}_1 ∨ b^{14, 53}_0 ∨ false c in DIMACS: -12422 12423 12424 0 c 3 does not represent an automaton state. c -(-b^{14, 53}_2 ∧ b^{14, 53}_1 ∧ b^{14, 53}_0 ∧ true) c in CNF: c b^{14, 53}_2 ∨ -b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ false c in DIMACS: 12422 -12423 -12424 0 c -3 does not represent an automaton state. c -( b^{14, 53}_2 ∧ b^{14, 53}_1 ∧ b^{14, 53}_0 ∧ true) c in CNF: c -b^{14, 53}_2 ∨ -b^{14, 53}_1 ∨ -b^{14, 53}_0 ∨ false c in DIMACS: -12422 -12423 -12424 0 c i = 54 c -2+1 --> -1 c ( b^{14, 54}_2 ∧ b^{14, 54}_1 ∧ -b^{14, 54}_0 ∧ p_756) -> ( b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ b^{14, 55}_0) c in CNF: c -b^{14, 54}_2 ∨ -b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ -p_756 ∨ b^{14, 55}_2 c -b^{14, 54}_2 ∨ -b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ -p_756 ∨ -b^{14, 55}_1 c -b^{14, 54}_2 ∨ -b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ -p_756 ∨ b^{14, 55}_0 c in DIMACS: -12425 -12426 12427 -756 12428 0 -12425 -12426 12427 -756 -12429 0 -12425 -12426 12427 -756 12430 0 c -1+1 --> 0 c ( b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ b^{14, 54}_0 ∧ p_756) -> (-b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ -b^{14, 55}_0) c in CNF: c -b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ -p_756 ∨ -b^{14, 55}_2 c -b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ -p_756 ∨ -b^{14, 55}_1 c -b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ -p_756 ∨ -b^{14, 55}_0 c in DIMACS: -12425 12426 -12427 -756 -12428 0 -12425 12426 -12427 -756 -12429 0 -12425 12426 -12427 -756 -12430 0 c 0+1 --> 1 c (-b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ -b^{14, 54}_0 ∧ p_756) -> (-b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ b^{14, 55}_0) c in CNF: c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ -p_756 ∨ -b^{14, 55}_2 c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ -p_756 ∨ -b^{14, 55}_1 c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ -p_756 ∨ b^{14, 55}_0 c in DIMACS: 12425 12426 12427 -756 -12428 0 12425 12426 12427 -756 -12429 0 12425 12426 12427 -756 12430 0 c 1+1 --> 2 c (-b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ b^{14, 54}_0 ∧ p_756) -> (-b^{14, 55}_2 ∧ b^{14, 55}_1 ∧ -b^{14, 55}_0) c in CNF: c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ -p_756 ∨ -b^{14, 55}_2 c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ -p_756 ∨ b^{14, 55}_1 c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ -p_756 ∨ -b^{14, 55}_0 c in DIMACS: 12425 12426 -12427 -756 -12428 0 12425 12426 -12427 -756 12429 0 12425 12426 -12427 -756 -12430 0 c 2+1 --> break c (-b^{14, 54}_2 ∧ b^{14, 54}_1 ∧ -b^{14, 54}_0 ∧ p_756) -> break c in CNF: c b^{14, 54}_2 ∨ -b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ -p_756 ∨ break c in DIMACS: 12425 -12426 12427 -756 1162 0 c 2-1 --> 1 c (-b^{14, 54}_2 ∧ b^{14, 54}_1 ∧ -b^{14, 54}_0 ∧ -p_756) -> (-b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ b^{14, 55}_0) c in CNF: c b^{14, 54}_2 ∨ -b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ p_756 ∨ -b^{14, 55}_2 c b^{14, 54}_2 ∨ -b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ p_756 ∨ -b^{14, 55}_1 c b^{14, 54}_2 ∨ -b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ p_756 ∨ b^{14, 55}_0 c in DIMACS: 12425 -12426 12427 756 -12428 0 12425 -12426 12427 756 -12429 0 12425 -12426 12427 756 12430 0 c 1-1 --> 0 c (-b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ b^{14, 54}_0 ∧ -p_756) -> (-b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ -b^{14, 55}_0) c in CNF: c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ p_756 ∨ -b^{14, 55}_2 c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ p_756 ∨ -b^{14, 55}_1 c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ p_756 ∨ -b^{14, 55}_0 c in DIMACS: 12425 12426 -12427 756 -12428 0 12425 12426 -12427 756 -12429 0 12425 12426 -12427 756 -12430 0 c 0-1 --> -1 c (-b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ -b^{14, 54}_0 ∧ -p_756) -> ( b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ b^{14, 55}_0) c in CNF: c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ p_756 ∨ b^{14, 55}_2 c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ p_756 ∨ -b^{14, 55}_1 c b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ p_756 ∨ b^{14, 55}_0 c in DIMACS: 12425 12426 12427 756 12428 0 12425 12426 12427 756 -12429 0 12425 12426 12427 756 12430 0 c -1-1 --> -2 c ( b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ b^{14, 54}_0 ∧ -p_756) -> ( b^{14, 55}_2 ∧ b^{14, 55}_1 ∧ -b^{14, 55}_0) c in CNF: c -b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ p_756 ∨ b^{14, 55}_2 c -b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ p_756 ∨ b^{14, 55}_1 c -b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ p_756 ∨ -b^{14, 55}_0 c in DIMACS: -12425 12426 -12427 756 12428 0 -12425 12426 -12427 756 12429 0 -12425 12426 -12427 756 -12430 0 c -2-1 --> break c ( b^{14, 54}_2 ∧ b^{14, 54}_1 ∧ -b^{14, 54}_0 ∧ -p_756) -> break c in CNF: c -b^{14, 54}_2 ∨ -b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ p_756 ∨ break c in DIMACS: -12425 -12426 12427 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 54}_2 ∧ -b^{14, 54}_1 ∧ -b^{14, 54}_0 ∧ true) c in CNF: c -b^{14, 54}_2 ∨ b^{14, 54}_1 ∨ b^{14, 54}_0 ∨ false c in DIMACS: -12425 12426 12427 0 c 3 does not represent an automaton state. c -(-b^{14, 54}_2 ∧ b^{14, 54}_1 ∧ b^{14, 54}_0 ∧ true) c in CNF: c b^{14, 54}_2 ∨ -b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ false c in DIMACS: 12425 -12426 -12427 0 c -3 does not represent an automaton state. c -( b^{14, 54}_2 ∧ b^{14, 54}_1 ∧ b^{14, 54}_0 ∧ true) c in CNF: c -b^{14, 54}_2 ∨ -b^{14, 54}_1 ∨ -b^{14, 54}_0 ∨ false c in DIMACS: -12425 -12426 -12427 0 c i = 55 c -2+1 --> -1 c ( b^{14, 55}_2 ∧ b^{14, 55}_1 ∧ -b^{14, 55}_0 ∧ p_770) -> ( b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ b^{14, 56}_0) c in CNF: c -b^{14, 55}_2 ∨ -b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ -p_770 ∨ b^{14, 56}_2 c -b^{14, 55}_2 ∨ -b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ -p_770 ∨ -b^{14, 56}_1 c -b^{14, 55}_2 ∨ -b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ -p_770 ∨ b^{14, 56}_0 c in DIMACS: -12428 -12429 12430 -770 12431 0 -12428 -12429 12430 -770 -12432 0 -12428 -12429 12430 -770 12433 0 c -1+1 --> 0 c ( b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ b^{14, 55}_0 ∧ p_770) -> (-b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ -b^{14, 56}_0) c in CNF: c -b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ -p_770 ∨ -b^{14, 56}_2 c -b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ -p_770 ∨ -b^{14, 56}_1 c -b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ -p_770 ∨ -b^{14, 56}_0 c in DIMACS: -12428 12429 -12430 -770 -12431 0 -12428 12429 -12430 -770 -12432 0 -12428 12429 -12430 -770 -12433 0 c 0+1 --> 1 c (-b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ -b^{14, 55}_0 ∧ p_770) -> (-b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ b^{14, 56}_0) c in CNF: c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ -p_770 ∨ -b^{14, 56}_2 c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ -p_770 ∨ -b^{14, 56}_1 c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ -p_770 ∨ b^{14, 56}_0 c in DIMACS: 12428 12429 12430 -770 -12431 0 12428 12429 12430 -770 -12432 0 12428 12429 12430 -770 12433 0 c 1+1 --> 2 c (-b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ b^{14, 55}_0 ∧ p_770) -> (-b^{14, 56}_2 ∧ b^{14, 56}_1 ∧ -b^{14, 56}_0) c in CNF: c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ -p_770 ∨ -b^{14, 56}_2 c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ -p_770 ∨ b^{14, 56}_1 c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ -p_770 ∨ -b^{14, 56}_0 c in DIMACS: 12428 12429 -12430 -770 -12431 0 12428 12429 -12430 -770 12432 0 12428 12429 -12430 -770 -12433 0 c 2+1 --> break c (-b^{14, 55}_2 ∧ b^{14, 55}_1 ∧ -b^{14, 55}_0 ∧ p_770) -> break c in CNF: c b^{14, 55}_2 ∨ -b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ -p_770 ∨ break c in DIMACS: 12428 -12429 12430 -770 1162 0 c 2-1 --> 1 c (-b^{14, 55}_2 ∧ b^{14, 55}_1 ∧ -b^{14, 55}_0 ∧ -p_770) -> (-b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ b^{14, 56}_0) c in CNF: c b^{14, 55}_2 ∨ -b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ p_770 ∨ -b^{14, 56}_2 c b^{14, 55}_2 ∨ -b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ p_770 ∨ -b^{14, 56}_1 c b^{14, 55}_2 ∨ -b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ p_770 ∨ b^{14, 56}_0 c in DIMACS: 12428 -12429 12430 770 -12431 0 12428 -12429 12430 770 -12432 0 12428 -12429 12430 770 12433 0 c 1-1 --> 0 c (-b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ b^{14, 55}_0 ∧ -p_770) -> (-b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ -b^{14, 56}_0) c in CNF: c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ p_770 ∨ -b^{14, 56}_2 c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ p_770 ∨ -b^{14, 56}_1 c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ p_770 ∨ -b^{14, 56}_0 c in DIMACS: 12428 12429 -12430 770 -12431 0 12428 12429 -12430 770 -12432 0 12428 12429 -12430 770 -12433 0 c 0-1 --> -1 c (-b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ -b^{14, 55}_0 ∧ -p_770) -> ( b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ b^{14, 56}_0) c in CNF: c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ p_770 ∨ b^{14, 56}_2 c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ p_770 ∨ -b^{14, 56}_1 c b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ p_770 ∨ b^{14, 56}_0 c in DIMACS: 12428 12429 12430 770 12431 0 12428 12429 12430 770 -12432 0 12428 12429 12430 770 12433 0 c -1-1 --> -2 c ( b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ b^{14, 55}_0 ∧ -p_770) -> ( b^{14, 56}_2 ∧ b^{14, 56}_1 ∧ -b^{14, 56}_0) c in CNF: c -b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ p_770 ∨ b^{14, 56}_2 c -b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ p_770 ∨ b^{14, 56}_1 c -b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ p_770 ∨ -b^{14, 56}_0 c in DIMACS: -12428 12429 -12430 770 12431 0 -12428 12429 -12430 770 12432 0 -12428 12429 -12430 770 -12433 0 c -2-1 --> break c ( b^{14, 55}_2 ∧ b^{14, 55}_1 ∧ -b^{14, 55}_0 ∧ -p_770) -> break c in CNF: c -b^{14, 55}_2 ∨ -b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ p_770 ∨ break c in DIMACS: -12428 -12429 12430 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 55}_2 ∧ -b^{14, 55}_1 ∧ -b^{14, 55}_0 ∧ true) c in CNF: c -b^{14, 55}_2 ∨ b^{14, 55}_1 ∨ b^{14, 55}_0 ∨ false c in DIMACS: -12428 12429 12430 0 c 3 does not represent an automaton state. c -(-b^{14, 55}_2 ∧ b^{14, 55}_1 ∧ b^{14, 55}_0 ∧ true) c in CNF: c b^{14, 55}_2 ∨ -b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ false c in DIMACS: 12428 -12429 -12430 0 c -3 does not represent an automaton state. c -( b^{14, 55}_2 ∧ b^{14, 55}_1 ∧ b^{14, 55}_0 ∧ true) c in CNF: c -b^{14, 55}_2 ∨ -b^{14, 55}_1 ∨ -b^{14, 55}_0 ∨ false c in DIMACS: -12428 -12429 -12430 0 c i = 56 c -2+1 --> -1 c ( b^{14, 56}_2 ∧ b^{14, 56}_1 ∧ -b^{14, 56}_0 ∧ p_784) -> ( b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ b^{14, 57}_0) c in CNF: c -b^{14, 56}_2 ∨ -b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ -p_784 ∨ b^{14, 57}_2 c -b^{14, 56}_2 ∨ -b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ -p_784 ∨ -b^{14, 57}_1 c -b^{14, 56}_2 ∨ -b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ -p_784 ∨ b^{14, 57}_0 c in DIMACS: -12431 -12432 12433 -784 12434 0 -12431 -12432 12433 -784 -12435 0 -12431 -12432 12433 -784 12436 0 c -1+1 --> 0 c ( b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ b^{14, 56}_0 ∧ p_784) -> (-b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ -b^{14, 57}_0) c in CNF: c -b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ -p_784 ∨ -b^{14, 57}_2 c -b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ -p_784 ∨ -b^{14, 57}_1 c -b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ -p_784 ∨ -b^{14, 57}_0 c in DIMACS: -12431 12432 -12433 -784 -12434 0 -12431 12432 -12433 -784 -12435 0 -12431 12432 -12433 -784 -12436 0 c 0+1 --> 1 c (-b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ -b^{14, 56}_0 ∧ p_784) -> (-b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ b^{14, 57}_0) c in CNF: c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ -p_784 ∨ -b^{14, 57}_2 c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ -p_784 ∨ -b^{14, 57}_1 c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ -p_784 ∨ b^{14, 57}_0 c in DIMACS: 12431 12432 12433 -784 -12434 0 12431 12432 12433 -784 -12435 0 12431 12432 12433 -784 12436 0 c 1+1 --> 2 c (-b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ b^{14, 56}_0 ∧ p_784) -> (-b^{14, 57}_2 ∧ b^{14, 57}_1 ∧ -b^{14, 57}_0) c in CNF: c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ -p_784 ∨ -b^{14, 57}_2 c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ -p_784 ∨ b^{14, 57}_1 c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ -p_784 ∨ -b^{14, 57}_0 c in DIMACS: 12431 12432 -12433 -784 -12434 0 12431 12432 -12433 -784 12435 0 12431 12432 -12433 -784 -12436 0 c 2+1 --> break c (-b^{14, 56}_2 ∧ b^{14, 56}_1 ∧ -b^{14, 56}_0 ∧ p_784) -> break c in CNF: c b^{14, 56}_2 ∨ -b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ -p_784 ∨ break c in DIMACS: 12431 -12432 12433 -784 1162 0 c 2-1 --> 1 c (-b^{14, 56}_2 ∧ b^{14, 56}_1 ∧ -b^{14, 56}_0 ∧ -p_784) -> (-b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ b^{14, 57}_0) c in CNF: c b^{14, 56}_2 ∨ -b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ p_784 ∨ -b^{14, 57}_2 c b^{14, 56}_2 ∨ -b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ p_784 ∨ -b^{14, 57}_1 c b^{14, 56}_2 ∨ -b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ p_784 ∨ b^{14, 57}_0 c in DIMACS: 12431 -12432 12433 784 -12434 0 12431 -12432 12433 784 -12435 0 12431 -12432 12433 784 12436 0 c 1-1 --> 0 c (-b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ b^{14, 56}_0 ∧ -p_784) -> (-b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ -b^{14, 57}_0) c in CNF: c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ p_784 ∨ -b^{14, 57}_2 c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ p_784 ∨ -b^{14, 57}_1 c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ p_784 ∨ -b^{14, 57}_0 c in DIMACS: 12431 12432 -12433 784 -12434 0 12431 12432 -12433 784 -12435 0 12431 12432 -12433 784 -12436 0 c 0-1 --> -1 c (-b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ -b^{14, 56}_0 ∧ -p_784) -> ( b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ b^{14, 57}_0) c in CNF: c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ p_784 ∨ b^{14, 57}_2 c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ p_784 ∨ -b^{14, 57}_1 c b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ p_784 ∨ b^{14, 57}_0 c in DIMACS: 12431 12432 12433 784 12434 0 12431 12432 12433 784 -12435 0 12431 12432 12433 784 12436 0 c -1-1 --> -2 c ( b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ b^{14, 56}_0 ∧ -p_784) -> ( b^{14, 57}_2 ∧ b^{14, 57}_1 ∧ -b^{14, 57}_0) c in CNF: c -b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ p_784 ∨ b^{14, 57}_2 c -b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ p_784 ∨ b^{14, 57}_1 c -b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ p_784 ∨ -b^{14, 57}_0 c in DIMACS: -12431 12432 -12433 784 12434 0 -12431 12432 -12433 784 12435 0 -12431 12432 -12433 784 -12436 0 c -2-1 --> break c ( b^{14, 56}_2 ∧ b^{14, 56}_1 ∧ -b^{14, 56}_0 ∧ -p_784) -> break c in CNF: c -b^{14, 56}_2 ∨ -b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ p_784 ∨ break c in DIMACS: -12431 -12432 12433 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 56}_2 ∧ -b^{14, 56}_1 ∧ -b^{14, 56}_0 ∧ true) c in CNF: c -b^{14, 56}_2 ∨ b^{14, 56}_1 ∨ b^{14, 56}_0 ∨ false c in DIMACS: -12431 12432 12433 0 c 3 does not represent an automaton state. c -(-b^{14, 56}_2 ∧ b^{14, 56}_1 ∧ b^{14, 56}_0 ∧ true) c in CNF: c b^{14, 56}_2 ∨ -b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ false c in DIMACS: 12431 -12432 -12433 0 c -3 does not represent an automaton state. c -( b^{14, 56}_2 ∧ b^{14, 56}_1 ∧ b^{14, 56}_0 ∧ true) c in CNF: c -b^{14, 56}_2 ∨ -b^{14, 56}_1 ∨ -b^{14, 56}_0 ∨ false c in DIMACS: -12431 -12432 -12433 0 c i = 57 c -2+1 --> -1 c ( b^{14, 57}_2 ∧ b^{14, 57}_1 ∧ -b^{14, 57}_0 ∧ p_798) -> ( b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ b^{14, 58}_0) c in CNF: c -b^{14, 57}_2 ∨ -b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ -p_798 ∨ b^{14, 58}_2 c -b^{14, 57}_2 ∨ -b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ -p_798 ∨ -b^{14, 58}_1 c -b^{14, 57}_2 ∨ -b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ -p_798 ∨ b^{14, 58}_0 c in DIMACS: -12434 -12435 12436 -798 12437 0 -12434 -12435 12436 -798 -12438 0 -12434 -12435 12436 -798 12439 0 c -1+1 --> 0 c ( b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ b^{14, 57}_0 ∧ p_798) -> (-b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ -b^{14, 58}_0) c in CNF: c -b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ -p_798 ∨ -b^{14, 58}_2 c -b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ -p_798 ∨ -b^{14, 58}_1 c -b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ -p_798 ∨ -b^{14, 58}_0 c in DIMACS: -12434 12435 -12436 -798 -12437 0 -12434 12435 -12436 -798 -12438 0 -12434 12435 -12436 -798 -12439 0 c 0+1 --> 1 c (-b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ -b^{14, 57}_0 ∧ p_798) -> (-b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ b^{14, 58}_0) c in CNF: c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ -p_798 ∨ -b^{14, 58}_2 c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ -p_798 ∨ -b^{14, 58}_1 c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ -p_798 ∨ b^{14, 58}_0 c in DIMACS: 12434 12435 12436 -798 -12437 0 12434 12435 12436 -798 -12438 0 12434 12435 12436 -798 12439 0 c 1+1 --> 2 c (-b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ b^{14, 57}_0 ∧ p_798) -> (-b^{14, 58}_2 ∧ b^{14, 58}_1 ∧ -b^{14, 58}_0) c in CNF: c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ -p_798 ∨ -b^{14, 58}_2 c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ -p_798 ∨ b^{14, 58}_1 c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ -p_798 ∨ -b^{14, 58}_0 c in DIMACS: 12434 12435 -12436 -798 -12437 0 12434 12435 -12436 -798 12438 0 12434 12435 -12436 -798 -12439 0 c 2+1 --> break c (-b^{14, 57}_2 ∧ b^{14, 57}_1 ∧ -b^{14, 57}_0 ∧ p_798) -> break c in CNF: c b^{14, 57}_2 ∨ -b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ -p_798 ∨ break c in DIMACS: 12434 -12435 12436 -798 1162 0 c 2-1 --> 1 c (-b^{14, 57}_2 ∧ b^{14, 57}_1 ∧ -b^{14, 57}_0 ∧ -p_798) -> (-b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ b^{14, 58}_0) c in CNF: c b^{14, 57}_2 ∨ -b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ p_798 ∨ -b^{14, 58}_2 c b^{14, 57}_2 ∨ -b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ p_798 ∨ -b^{14, 58}_1 c b^{14, 57}_2 ∨ -b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ p_798 ∨ b^{14, 58}_0 c in DIMACS: 12434 -12435 12436 798 -12437 0 12434 -12435 12436 798 -12438 0 12434 -12435 12436 798 12439 0 c 1-1 --> 0 c (-b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ b^{14, 57}_0 ∧ -p_798) -> (-b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ -b^{14, 58}_0) c in CNF: c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ p_798 ∨ -b^{14, 58}_2 c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ p_798 ∨ -b^{14, 58}_1 c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ p_798 ∨ -b^{14, 58}_0 c in DIMACS: 12434 12435 -12436 798 -12437 0 12434 12435 -12436 798 -12438 0 12434 12435 -12436 798 -12439 0 c 0-1 --> -1 c (-b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ -b^{14, 57}_0 ∧ -p_798) -> ( b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ b^{14, 58}_0) c in CNF: c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ p_798 ∨ b^{14, 58}_2 c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ p_798 ∨ -b^{14, 58}_1 c b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ p_798 ∨ b^{14, 58}_0 c in DIMACS: 12434 12435 12436 798 12437 0 12434 12435 12436 798 -12438 0 12434 12435 12436 798 12439 0 c -1-1 --> -2 c ( b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ b^{14, 57}_0 ∧ -p_798) -> ( b^{14, 58}_2 ∧ b^{14, 58}_1 ∧ -b^{14, 58}_0) c in CNF: c -b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ p_798 ∨ b^{14, 58}_2 c -b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ p_798 ∨ b^{14, 58}_1 c -b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ p_798 ∨ -b^{14, 58}_0 c in DIMACS: -12434 12435 -12436 798 12437 0 -12434 12435 -12436 798 12438 0 -12434 12435 -12436 798 -12439 0 c -2-1 --> break c ( b^{14, 57}_2 ∧ b^{14, 57}_1 ∧ -b^{14, 57}_0 ∧ -p_798) -> break c in CNF: c -b^{14, 57}_2 ∨ -b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ p_798 ∨ break c in DIMACS: -12434 -12435 12436 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 57}_2 ∧ -b^{14, 57}_1 ∧ -b^{14, 57}_0 ∧ true) c in CNF: c -b^{14, 57}_2 ∨ b^{14, 57}_1 ∨ b^{14, 57}_0 ∨ false c in DIMACS: -12434 12435 12436 0 c 3 does not represent an automaton state. c -(-b^{14, 57}_2 ∧ b^{14, 57}_1 ∧ b^{14, 57}_0 ∧ true) c in CNF: c b^{14, 57}_2 ∨ -b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ false c in DIMACS: 12434 -12435 -12436 0 c -3 does not represent an automaton state. c -( b^{14, 57}_2 ∧ b^{14, 57}_1 ∧ b^{14, 57}_0 ∧ true) c in CNF: c -b^{14, 57}_2 ∨ -b^{14, 57}_1 ∨ -b^{14, 57}_0 ∨ false c in DIMACS: -12434 -12435 -12436 0 c i = 58 c -2+1 --> -1 c ( b^{14, 58}_2 ∧ b^{14, 58}_1 ∧ -b^{14, 58}_0 ∧ p_812) -> ( b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ b^{14, 59}_0) c in CNF: c -b^{14, 58}_2 ∨ -b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ -p_812 ∨ b^{14, 59}_2 c -b^{14, 58}_2 ∨ -b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ -p_812 ∨ -b^{14, 59}_1 c -b^{14, 58}_2 ∨ -b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ -p_812 ∨ b^{14, 59}_0 c in DIMACS: -12437 -12438 12439 -812 12440 0 -12437 -12438 12439 -812 -12441 0 -12437 -12438 12439 -812 12442 0 c -1+1 --> 0 c ( b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ b^{14, 58}_0 ∧ p_812) -> (-b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ -b^{14, 59}_0) c in CNF: c -b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ -p_812 ∨ -b^{14, 59}_2 c -b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ -p_812 ∨ -b^{14, 59}_1 c -b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ -p_812 ∨ -b^{14, 59}_0 c in DIMACS: -12437 12438 -12439 -812 -12440 0 -12437 12438 -12439 -812 -12441 0 -12437 12438 -12439 -812 -12442 0 c 0+1 --> 1 c (-b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ -b^{14, 58}_0 ∧ p_812) -> (-b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ b^{14, 59}_0) c in CNF: c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ -p_812 ∨ -b^{14, 59}_2 c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ -p_812 ∨ -b^{14, 59}_1 c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ -p_812 ∨ b^{14, 59}_0 c in DIMACS: 12437 12438 12439 -812 -12440 0 12437 12438 12439 -812 -12441 0 12437 12438 12439 -812 12442 0 c 1+1 --> 2 c (-b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ b^{14, 58}_0 ∧ p_812) -> (-b^{14, 59}_2 ∧ b^{14, 59}_1 ∧ -b^{14, 59}_0) c in CNF: c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ -p_812 ∨ -b^{14, 59}_2 c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ -p_812 ∨ b^{14, 59}_1 c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ -p_812 ∨ -b^{14, 59}_0 c in DIMACS: 12437 12438 -12439 -812 -12440 0 12437 12438 -12439 -812 12441 0 12437 12438 -12439 -812 -12442 0 c 2+1 --> break c (-b^{14, 58}_2 ∧ b^{14, 58}_1 ∧ -b^{14, 58}_0 ∧ p_812) -> break c in CNF: c b^{14, 58}_2 ∨ -b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ -p_812 ∨ break c in DIMACS: 12437 -12438 12439 -812 1162 0 c 2-1 --> 1 c (-b^{14, 58}_2 ∧ b^{14, 58}_1 ∧ -b^{14, 58}_0 ∧ -p_812) -> (-b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ b^{14, 59}_0) c in CNF: c b^{14, 58}_2 ∨ -b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ p_812 ∨ -b^{14, 59}_2 c b^{14, 58}_2 ∨ -b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ p_812 ∨ -b^{14, 59}_1 c b^{14, 58}_2 ∨ -b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ p_812 ∨ b^{14, 59}_0 c in DIMACS: 12437 -12438 12439 812 -12440 0 12437 -12438 12439 812 -12441 0 12437 -12438 12439 812 12442 0 c 1-1 --> 0 c (-b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ b^{14, 58}_0 ∧ -p_812) -> (-b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ -b^{14, 59}_0) c in CNF: c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ p_812 ∨ -b^{14, 59}_2 c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ p_812 ∨ -b^{14, 59}_1 c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ p_812 ∨ -b^{14, 59}_0 c in DIMACS: 12437 12438 -12439 812 -12440 0 12437 12438 -12439 812 -12441 0 12437 12438 -12439 812 -12442 0 c 0-1 --> -1 c (-b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ -b^{14, 58}_0 ∧ -p_812) -> ( b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ b^{14, 59}_0) c in CNF: c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ p_812 ∨ b^{14, 59}_2 c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ p_812 ∨ -b^{14, 59}_1 c b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ p_812 ∨ b^{14, 59}_0 c in DIMACS: 12437 12438 12439 812 12440 0 12437 12438 12439 812 -12441 0 12437 12438 12439 812 12442 0 c -1-1 --> -2 c ( b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ b^{14, 58}_0 ∧ -p_812) -> ( b^{14, 59}_2 ∧ b^{14, 59}_1 ∧ -b^{14, 59}_0) c in CNF: c -b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ p_812 ∨ b^{14, 59}_2 c -b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ p_812 ∨ b^{14, 59}_1 c -b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ p_812 ∨ -b^{14, 59}_0 c in DIMACS: -12437 12438 -12439 812 12440 0 -12437 12438 -12439 812 12441 0 -12437 12438 -12439 812 -12442 0 c -2-1 --> break c ( b^{14, 58}_2 ∧ b^{14, 58}_1 ∧ -b^{14, 58}_0 ∧ -p_812) -> break c in CNF: c -b^{14, 58}_2 ∨ -b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ p_812 ∨ break c in DIMACS: -12437 -12438 12439 812 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 58}_2 ∧ -b^{14, 58}_1 ∧ -b^{14, 58}_0 ∧ true) c in CNF: c -b^{14, 58}_2 ∨ b^{14, 58}_1 ∨ b^{14, 58}_0 ∨ false c in DIMACS: -12437 12438 12439 0 c 3 does not represent an automaton state. c -(-b^{14, 58}_2 ∧ b^{14, 58}_1 ∧ b^{14, 58}_0 ∧ true) c in CNF: c b^{14, 58}_2 ∨ -b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ false c in DIMACS: 12437 -12438 -12439 0 c -3 does not represent an automaton state. c -( b^{14, 58}_2 ∧ b^{14, 58}_1 ∧ b^{14, 58}_0 ∧ true) c in CNF: c -b^{14, 58}_2 ∨ -b^{14, 58}_1 ∨ -b^{14, 58}_0 ∨ false c in DIMACS: -12437 -12438 -12439 0 c i = 59 c -2+1 --> -1 c ( b^{14, 59}_2 ∧ b^{14, 59}_1 ∧ -b^{14, 59}_0 ∧ p_826) -> ( b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ b^{14, 60}_0) c in CNF: c -b^{14, 59}_2 ∨ -b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ -p_826 ∨ b^{14, 60}_2 c -b^{14, 59}_2 ∨ -b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ -p_826 ∨ -b^{14, 60}_1 c -b^{14, 59}_2 ∨ -b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ -p_826 ∨ b^{14, 60}_0 c in DIMACS: -12440 -12441 12442 -826 12443 0 -12440 -12441 12442 -826 -12444 0 -12440 -12441 12442 -826 12445 0 c -1+1 --> 0 c ( b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ b^{14, 59}_0 ∧ p_826) -> (-b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ -b^{14, 60}_0) c in CNF: c -b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ -p_826 ∨ -b^{14, 60}_2 c -b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ -p_826 ∨ -b^{14, 60}_1 c -b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ -p_826 ∨ -b^{14, 60}_0 c in DIMACS: -12440 12441 -12442 -826 -12443 0 -12440 12441 -12442 -826 -12444 0 -12440 12441 -12442 -826 -12445 0 c 0+1 --> 1 c (-b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ -b^{14, 59}_0 ∧ p_826) -> (-b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ b^{14, 60}_0) c in CNF: c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ -p_826 ∨ -b^{14, 60}_2 c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ -p_826 ∨ -b^{14, 60}_1 c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ -p_826 ∨ b^{14, 60}_0 c in DIMACS: 12440 12441 12442 -826 -12443 0 12440 12441 12442 -826 -12444 0 12440 12441 12442 -826 12445 0 c 1+1 --> 2 c (-b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ b^{14, 59}_0 ∧ p_826) -> (-b^{14, 60}_2 ∧ b^{14, 60}_1 ∧ -b^{14, 60}_0) c in CNF: c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ -p_826 ∨ -b^{14, 60}_2 c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ -p_826 ∨ b^{14, 60}_1 c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ -p_826 ∨ -b^{14, 60}_0 c in DIMACS: 12440 12441 -12442 -826 -12443 0 12440 12441 -12442 -826 12444 0 12440 12441 -12442 -826 -12445 0 c 2+1 --> break c (-b^{14, 59}_2 ∧ b^{14, 59}_1 ∧ -b^{14, 59}_0 ∧ p_826) -> break c in CNF: c b^{14, 59}_2 ∨ -b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ -p_826 ∨ break c in DIMACS: 12440 -12441 12442 -826 1162 0 c 2-1 --> 1 c (-b^{14, 59}_2 ∧ b^{14, 59}_1 ∧ -b^{14, 59}_0 ∧ -p_826) -> (-b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ b^{14, 60}_0) c in CNF: c b^{14, 59}_2 ∨ -b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ p_826 ∨ -b^{14, 60}_2 c b^{14, 59}_2 ∨ -b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ p_826 ∨ -b^{14, 60}_1 c b^{14, 59}_2 ∨ -b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ p_826 ∨ b^{14, 60}_0 c in DIMACS: 12440 -12441 12442 826 -12443 0 12440 -12441 12442 826 -12444 0 12440 -12441 12442 826 12445 0 c 1-1 --> 0 c (-b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ b^{14, 59}_0 ∧ -p_826) -> (-b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ -b^{14, 60}_0) c in CNF: c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ p_826 ∨ -b^{14, 60}_2 c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ p_826 ∨ -b^{14, 60}_1 c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ p_826 ∨ -b^{14, 60}_0 c in DIMACS: 12440 12441 -12442 826 -12443 0 12440 12441 -12442 826 -12444 0 12440 12441 -12442 826 -12445 0 c 0-1 --> -1 c (-b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ -b^{14, 59}_0 ∧ -p_826) -> ( b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ b^{14, 60}_0) c in CNF: c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ p_826 ∨ b^{14, 60}_2 c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ p_826 ∨ -b^{14, 60}_1 c b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ p_826 ∨ b^{14, 60}_0 c in DIMACS: 12440 12441 12442 826 12443 0 12440 12441 12442 826 -12444 0 12440 12441 12442 826 12445 0 c -1-1 --> -2 c ( b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ b^{14, 59}_0 ∧ -p_826) -> ( b^{14, 60}_2 ∧ b^{14, 60}_1 ∧ -b^{14, 60}_0) c in CNF: c -b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ p_826 ∨ b^{14, 60}_2 c -b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ p_826 ∨ b^{14, 60}_1 c -b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ p_826 ∨ -b^{14, 60}_0 c in DIMACS: -12440 12441 -12442 826 12443 0 -12440 12441 -12442 826 12444 0 -12440 12441 -12442 826 -12445 0 c -2-1 --> break c ( b^{14, 59}_2 ∧ b^{14, 59}_1 ∧ -b^{14, 59}_0 ∧ -p_826) -> break c in CNF: c -b^{14, 59}_2 ∨ -b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ p_826 ∨ break c in DIMACS: -12440 -12441 12442 826 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 59}_2 ∧ -b^{14, 59}_1 ∧ -b^{14, 59}_0 ∧ true) c in CNF: c -b^{14, 59}_2 ∨ b^{14, 59}_1 ∨ b^{14, 59}_0 ∨ false c in DIMACS: -12440 12441 12442 0 c 3 does not represent an automaton state. c -(-b^{14, 59}_2 ∧ b^{14, 59}_1 ∧ b^{14, 59}_0 ∧ true) c in CNF: c b^{14, 59}_2 ∨ -b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ false c in DIMACS: 12440 -12441 -12442 0 c -3 does not represent an automaton state. c -( b^{14, 59}_2 ∧ b^{14, 59}_1 ∧ b^{14, 59}_0 ∧ true) c in CNF: c -b^{14, 59}_2 ∨ -b^{14, 59}_1 ∨ -b^{14, 59}_0 ∨ false c in DIMACS: -12440 -12441 -12442 0 c i = 60 c -2+1 --> -1 c ( b^{14, 60}_2 ∧ b^{14, 60}_1 ∧ -b^{14, 60}_0 ∧ p_840) -> ( b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ b^{14, 61}_0) c in CNF: c -b^{14, 60}_2 ∨ -b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ -p_840 ∨ b^{14, 61}_2 c -b^{14, 60}_2 ∨ -b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ -p_840 ∨ -b^{14, 61}_1 c -b^{14, 60}_2 ∨ -b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ -p_840 ∨ b^{14, 61}_0 c in DIMACS: -12443 -12444 12445 -840 12446 0 -12443 -12444 12445 -840 -12447 0 -12443 -12444 12445 -840 12448 0 c -1+1 --> 0 c ( b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ b^{14, 60}_0 ∧ p_840) -> (-b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ -b^{14, 61}_0) c in CNF: c -b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ -p_840 ∨ -b^{14, 61}_2 c -b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ -p_840 ∨ -b^{14, 61}_1 c -b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ -p_840 ∨ -b^{14, 61}_0 c in DIMACS: -12443 12444 -12445 -840 -12446 0 -12443 12444 -12445 -840 -12447 0 -12443 12444 -12445 -840 -12448 0 c 0+1 --> 1 c (-b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ -b^{14, 60}_0 ∧ p_840) -> (-b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ b^{14, 61}_0) c in CNF: c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ -p_840 ∨ -b^{14, 61}_2 c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ -p_840 ∨ -b^{14, 61}_1 c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ -p_840 ∨ b^{14, 61}_0 c in DIMACS: 12443 12444 12445 -840 -12446 0 12443 12444 12445 -840 -12447 0 12443 12444 12445 -840 12448 0 c 1+1 --> 2 c (-b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ b^{14, 60}_0 ∧ p_840) -> (-b^{14, 61}_2 ∧ b^{14, 61}_1 ∧ -b^{14, 61}_0) c in CNF: c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ -p_840 ∨ -b^{14, 61}_2 c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ -p_840 ∨ b^{14, 61}_1 c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ -p_840 ∨ -b^{14, 61}_0 c in DIMACS: 12443 12444 -12445 -840 -12446 0 12443 12444 -12445 -840 12447 0 12443 12444 -12445 -840 -12448 0 c 2+1 --> break c (-b^{14, 60}_2 ∧ b^{14, 60}_1 ∧ -b^{14, 60}_0 ∧ p_840) -> break c in CNF: c b^{14, 60}_2 ∨ -b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ -p_840 ∨ break c in DIMACS: 12443 -12444 12445 -840 1162 0 c 2-1 --> 1 c (-b^{14, 60}_2 ∧ b^{14, 60}_1 ∧ -b^{14, 60}_0 ∧ -p_840) -> (-b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ b^{14, 61}_0) c in CNF: c b^{14, 60}_2 ∨ -b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ p_840 ∨ -b^{14, 61}_2 c b^{14, 60}_2 ∨ -b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ p_840 ∨ -b^{14, 61}_1 c b^{14, 60}_2 ∨ -b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ p_840 ∨ b^{14, 61}_0 c in DIMACS: 12443 -12444 12445 840 -12446 0 12443 -12444 12445 840 -12447 0 12443 -12444 12445 840 12448 0 c 1-1 --> 0 c (-b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ b^{14, 60}_0 ∧ -p_840) -> (-b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ -b^{14, 61}_0) c in CNF: c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ p_840 ∨ -b^{14, 61}_2 c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ p_840 ∨ -b^{14, 61}_1 c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ p_840 ∨ -b^{14, 61}_0 c in DIMACS: 12443 12444 -12445 840 -12446 0 12443 12444 -12445 840 -12447 0 12443 12444 -12445 840 -12448 0 c 0-1 --> -1 c (-b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ -b^{14, 60}_0 ∧ -p_840) -> ( b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ b^{14, 61}_0) c in CNF: c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ p_840 ∨ b^{14, 61}_2 c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ p_840 ∨ -b^{14, 61}_1 c b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ p_840 ∨ b^{14, 61}_0 c in DIMACS: 12443 12444 12445 840 12446 0 12443 12444 12445 840 -12447 0 12443 12444 12445 840 12448 0 c -1-1 --> -2 c ( b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ b^{14, 60}_0 ∧ -p_840) -> ( b^{14, 61}_2 ∧ b^{14, 61}_1 ∧ -b^{14, 61}_0) c in CNF: c -b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ p_840 ∨ b^{14, 61}_2 c -b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ p_840 ∨ b^{14, 61}_1 c -b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ p_840 ∨ -b^{14, 61}_0 c in DIMACS: -12443 12444 -12445 840 12446 0 -12443 12444 -12445 840 12447 0 -12443 12444 -12445 840 -12448 0 c -2-1 --> break c ( b^{14, 60}_2 ∧ b^{14, 60}_1 ∧ -b^{14, 60}_0 ∧ -p_840) -> break c in CNF: c -b^{14, 60}_2 ∨ -b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ p_840 ∨ break c in DIMACS: -12443 -12444 12445 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 60}_2 ∧ -b^{14, 60}_1 ∧ -b^{14, 60}_0 ∧ true) c in CNF: c -b^{14, 60}_2 ∨ b^{14, 60}_1 ∨ b^{14, 60}_0 ∨ false c in DIMACS: -12443 12444 12445 0 c 3 does not represent an automaton state. c -(-b^{14, 60}_2 ∧ b^{14, 60}_1 ∧ b^{14, 60}_0 ∧ true) c in CNF: c b^{14, 60}_2 ∨ -b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ false c in DIMACS: 12443 -12444 -12445 0 c -3 does not represent an automaton state. c -( b^{14, 60}_2 ∧ b^{14, 60}_1 ∧ b^{14, 60}_0 ∧ true) c in CNF: c -b^{14, 60}_2 ∨ -b^{14, 60}_1 ∨ -b^{14, 60}_0 ∨ false c in DIMACS: -12443 -12444 -12445 0 c i = 61 c -2+1 --> -1 c ( b^{14, 61}_2 ∧ b^{14, 61}_1 ∧ -b^{14, 61}_0 ∧ p_854) -> ( b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ b^{14, 62}_0) c in CNF: c -b^{14, 61}_2 ∨ -b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ -p_854 ∨ b^{14, 62}_2 c -b^{14, 61}_2 ∨ -b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ -p_854 ∨ -b^{14, 62}_1 c -b^{14, 61}_2 ∨ -b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ -p_854 ∨ b^{14, 62}_0 c in DIMACS: -12446 -12447 12448 -854 12449 0 -12446 -12447 12448 -854 -12450 0 -12446 -12447 12448 -854 12451 0 c -1+1 --> 0 c ( b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ b^{14, 61}_0 ∧ p_854) -> (-b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ -b^{14, 62}_0) c in CNF: c -b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ -p_854 ∨ -b^{14, 62}_2 c -b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ -p_854 ∨ -b^{14, 62}_1 c -b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ -p_854 ∨ -b^{14, 62}_0 c in DIMACS: -12446 12447 -12448 -854 -12449 0 -12446 12447 -12448 -854 -12450 0 -12446 12447 -12448 -854 -12451 0 c 0+1 --> 1 c (-b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ -b^{14, 61}_0 ∧ p_854) -> (-b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ b^{14, 62}_0) c in CNF: c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ -p_854 ∨ -b^{14, 62}_2 c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ -p_854 ∨ -b^{14, 62}_1 c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ -p_854 ∨ b^{14, 62}_0 c in DIMACS: 12446 12447 12448 -854 -12449 0 12446 12447 12448 -854 -12450 0 12446 12447 12448 -854 12451 0 c 1+1 --> 2 c (-b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ b^{14, 61}_0 ∧ p_854) -> (-b^{14, 62}_2 ∧ b^{14, 62}_1 ∧ -b^{14, 62}_0) c in CNF: c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ -p_854 ∨ -b^{14, 62}_2 c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ -p_854 ∨ b^{14, 62}_1 c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ -p_854 ∨ -b^{14, 62}_0 c in DIMACS: 12446 12447 -12448 -854 -12449 0 12446 12447 -12448 -854 12450 0 12446 12447 -12448 -854 -12451 0 c 2+1 --> break c (-b^{14, 61}_2 ∧ b^{14, 61}_1 ∧ -b^{14, 61}_0 ∧ p_854) -> break c in CNF: c b^{14, 61}_2 ∨ -b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ -p_854 ∨ break c in DIMACS: 12446 -12447 12448 -854 1162 0 c 2-1 --> 1 c (-b^{14, 61}_2 ∧ b^{14, 61}_1 ∧ -b^{14, 61}_0 ∧ -p_854) -> (-b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ b^{14, 62}_0) c in CNF: c b^{14, 61}_2 ∨ -b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ p_854 ∨ -b^{14, 62}_2 c b^{14, 61}_2 ∨ -b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ p_854 ∨ -b^{14, 62}_1 c b^{14, 61}_2 ∨ -b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ p_854 ∨ b^{14, 62}_0 c in DIMACS: 12446 -12447 12448 854 -12449 0 12446 -12447 12448 854 -12450 0 12446 -12447 12448 854 12451 0 c 1-1 --> 0 c (-b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ b^{14, 61}_0 ∧ -p_854) -> (-b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ -b^{14, 62}_0) c in CNF: c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ p_854 ∨ -b^{14, 62}_2 c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ p_854 ∨ -b^{14, 62}_1 c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ p_854 ∨ -b^{14, 62}_0 c in DIMACS: 12446 12447 -12448 854 -12449 0 12446 12447 -12448 854 -12450 0 12446 12447 -12448 854 -12451 0 c 0-1 --> -1 c (-b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ -b^{14, 61}_0 ∧ -p_854) -> ( b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ b^{14, 62}_0) c in CNF: c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ p_854 ∨ b^{14, 62}_2 c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ p_854 ∨ -b^{14, 62}_1 c b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ p_854 ∨ b^{14, 62}_0 c in DIMACS: 12446 12447 12448 854 12449 0 12446 12447 12448 854 -12450 0 12446 12447 12448 854 12451 0 c -1-1 --> -2 c ( b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ b^{14, 61}_0 ∧ -p_854) -> ( b^{14, 62}_2 ∧ b^{14, 62}_1 ∧ -b^{14, 62}_0) c in CNF: c -b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ p_854 ∨ b^{14, 62}_2 c -b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ p_854 ∨ b^{14, 62}_1 c -b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ p_854 ∨ -b^{14, 62}_0 c in DIMACS: -12446 12447 -12448 854 12449 0 -12446 12447 -12448 854 12450 0 -12446 12447 -12448 854 -12451 0 c -2-1 --> break c ( b^{14, 61}_2 ∧ b^{14, 61}_1 ∧ -b^{14, 61}_0 ∧ -p_854) -> break c in CNF: c -b^{14, 61}_2 ∨ -b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ p_854 ∨ break c in DIMACS: -12446 -12447 12448 854 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 61}_2 ∧ -b^{14, 61}_1 ∧ -b^{14, 61}_0 ∧ true) c in CNF: c -b^{14, 61}_2 ∨ b^{14, 61}_1 ∨ b^{14, 61}_0 ∨ false c in DIMACS: -12446 12447 12448 0 c 3 does not represent an automaton state. c -(-b^{14, 61}_2 ∧ b^{14, 61}_1 ∧ b^{14, 61}_0 ∧ true) c in CNF: c b^{14, 61}_2 ∨ -b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ false c in DIMACS: 12446 -12447 -12448 0 c -3 does not represent an automaton state. c -( b^{14, 61}_2 ∧ b^{14, 61}_1 ∧ b^{14, 61}_0 ∧ true) c in CNF: c -b^{14, 61}_2 ∨ -b^{14, 61}_1 ∨ -b^{14, 61}_0 ∨ false c in DIMACS: -12446 -12447 -12448 0 c i = 62 c -2+1 --> -1 c ( b^{14, 62}_2 ∧ b^{14, 62}_1 ∧ -b^{14, 62}_0 ∧ p_868) -> ( b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ b^{14, 63}_0) c in CNF: c -b^{14, 62}_2 ∨ -b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ -p_868 ∨ b^{14, 63}_2 c -b^{14, 62}_2 ∨ -b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ -p_868 ∨ -b^{14, 63}_1 c -b^{14, 62}_2 ∨ -b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ -p_868 ∨ b^{14, 63}_0 c in DIMACS: -12449 -12450 12451 -868 12452 0 -12449 -12450 12451 -868 -12453 0 -12449 -12450 12451 -868 12454 0 c -1+1 --> 0 c ( b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ b^{14, 62}_0 ∧ p_868) -> (-b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ -b^{14, 63}_0) c in CNF: c -b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ -p_868 ∨ -b^{14, 63}_2 c -b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ -p_868 ∨ -b^{14, 63}_1 c -b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ -p_868 ∨ -b^{14, 63}_0 c in DIMACS: -12449 12450 -12451 -868 -12452 0 -12449 12450 -12451 -868 -12453 0 -12449 12450 -12451 -868 -12454 0 c 0+1 --> 1 c (-b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ -b^{14, 62}_0 ∧ p_868) -> (-b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ b^{14, 63}_0) c in CNF: c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ -p_868 ∨ -b^{14, 63}_2 c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ -p_868 ∨ -b^{14, 63}_1 c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ -p_868 ∨ b^{14, 63}_0 c in DIMACS: 12449 12450 12451 -868 -12452 0 12449 12450 12451 -868 -12453 0 12449 12450 12451 -868 12454 0 c 1+1 --> 2 c (-b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ b^{14, 62}_0 ∧ p_868) -> (-b^{14, 63}_2 ∧ b^{14, 63}_1 ∧ -b^{14, 63}_0) c in CNF: c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ -p_868 ∨ -b^{14, 63}_2 c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ -p_868 ∨ b^{14, 63}_1 c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ -p_868 ∨ -b^{14, 63}_0 c in DIMACS: 12449 12450 -12451 -868 -12452 0 12449 12450 -12451 -868 12453 0 12449 12450 -12451 -868 -12454 0 c 2+1 --> break c (-b^{14, 62}_2 ∧ b^{14, 62}_1 ∧ -b^{14, 62}_0 ∧ p_868) -> break c in CNF: c b^{14, 62}_2 ∨ -b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ -p_868 ∨ break c in DIMACS: 12449 -12450 12451 -868 1162 0 c 2-1 --> 1 c (-b^{14, 62}_2 ∧ b^{14, 62}_1 ∧ -b^{14, 62}_0 ∧ -p_868) -> (-b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ b^{14, 63}_0) c in CNF: c b^{14, 62}_2 ∨ -b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ p_868 ∨ -b^{14, 63}_2 c b^{14, 62}_2 ∨ -b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ p_868 ∨ -b^{14, 63}_1 c b^{14, 62}_2 ∨ -b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ p_868 ∨ b^{14, 63}_0 c in DIMACS: 12449 -12450 12451 868 -12452 0 12449 -12450 12451 868 -12453 0 12449 -12450 12451 868 12454 0 c 1-1 --> 0 c (-b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ b^{14, 62}_0 ∧ -p_868) -> (-b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ -b^{14, 63}_0) c in CNF: c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ p_868 ∨ -b^{14, 63}_2 c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ p_868 ∨ -b^{14, 63}_1 c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ p_868 ∨ -b^{14, 63}_0 c in DIMACS: 12449 12450 -12451 868 -12452 0 12449 12450 -12451 868 -12453 0 12449 12450 -12451 868 -12454 0 c 0-1 --> -1 c (-b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ -b^{14, 62}_0 ∧ -p_868) -> ( b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ b^{14, 63}_0) c in CNF: c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ p_868 ∨ b^{14, 63}_2 c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ p_868 ∨ -b^{14, 63}_1 c b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ p_868 ∨ b^{14, 63}_0 c in DIMACS: 12449 12450 12451 868 12452 0 12449 12450 12451 868 -12453 0 12449 12450 12451 868 12454 0 c -1-1 --> -2 c ( b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ b^{14, 62}_0 ∧ -p_868) -> ( b^{14, 63}_2 ∧ b^{14, 63}_1 ∧ -b^{14, 63}_0) c in CNF: c -b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ p_868 ∨ b^{14, 63}_2 c -b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ p_868 ∨ b^{14, 63}_1 c -b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ p_868 ∨ -b^{14, 63}_0 c in DIMACS: -12449 12450 -12451 868 12452 0 -12449 12450 -12451 868 12453 0 -12449 12450 -12451 868 -12454 0 c -2-1 --> break c ( b^{14, 62}_2 ∧ b^{14, 62}_1 ∧ -b^{14, 62}_0 ∧ -p_868) -> break c in CNF: c -b^{14, 62}_2 ∨ -b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ p_868 ∨ break c in DIMACS: -12449 -12450 12451 868 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 62}_2 ∧ -b^{14, 62}_1 ∧ -b^{14, 62}_0 ∧ true) c in CNF: c -b^{14, 62}_2 ∨ b^{14, 62}_1 ∨ b^{14, 62}_0 ∨ false c in DIMACS: -12449 12450 12451 0 c 3 does not represent an automaton state. c -(-b^{14, 62}_2 ∧ b^{14, 62}_1 ∧ b^{14, 62}_0 ∧ true) c in CNF: c b^{14, 62}_2 ∨ -b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ false c in DIMACS: 12449 -12450 -12451 0 c -3 does not represent an automaton state. c -( b^{14, 62}_2 ∧ b^{14, 62}_1 ∧ b^{14, 62}_0 ∧ true) c in CNF: c -b^{14, 62}_2 ∨ -b^{14, 62}_1 ∨ -b^{14, 62}_0 ∨ false c in DIMACS: -12449 -12450 -12451 0 c i = 63 c -2+1 --> -1 c ( b^{14, 63}_2 ∧ b^{14, 63}_1 ∧ -b^{14, 63}_0 ∧ p_882) -> ( b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ b^{14, 64}_0) c in CNF: c -b^{14, 63}_2 ∨ -b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ -p_882 ∨ b^{14, 64}_2 c -b^{14, 63}_2 ∨ -b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ -p_882 ∨ -b^{14, 64}_1 c -b^{14, 63}_2 ∨ -b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ -p_882 ∨ b^{14, 64}_0 c in DIMACS: -12452 -12453 12454 -882 12455 0 -12452 -12453 12454 -882 -12456 0 -12452 -12453 12454 -882 12457 0 c -1+1 --> 0 c ( b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ b^{14, 63}_0 ∧ p_882) -> (-b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ -b^{14, 64}_0) c in CNF: c -b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ -p_882 ∨ -b^{14, 64}_2 c -b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ -p_882 ∨ -b^{14, 64}_1 c -b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ -p_882 ∨ -b^{14, 64}_0 c in DIMACS: -12452 12453 -12454 -882 -12455 0 -12452 12453 -12454 -882 -12456 0 -12452 12453 -12454 -882 -12457 0 c 0+1 --> 1 c (-b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ -b^{14, 63}_0 ∧ p_882) -> (-b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ b^{14, 64}_0) c in CNF: c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ -p_882 ∨ -b^{14, 64}_2 c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ -p_882 ∨ -b^{14, 64}_1 c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ -p_882 ∨ b^{14, 64}_0 c in DIMACS: 12452 12453 12454 -882 -12455 0 12452 12453 12454 -882 -12456 0 12452 12453 12454 -882 12457 0 c 1+1 --> 2 c (-b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ b^{14, 63}_0 ∧ p_882) -> (-b^{14, 64}_2 ∧ b^{14, 64}_1 ∧ -b^{14, 64}_0) c in CNF: c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ -p_882 ∨ -b^{14, 64}_2 c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ -p_882 ∨ b^{14, 64}_1 c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ -p_882 ∨ -b^{14, 64}_0 c in DIMACS: 12452 12453 -12454 -882 -12455 0 12452 12453 -12454 -882 12456 0 12452 12453 -12454 -882 -12457 0 c 2+1 --> break c (-b^{14, 63}_2 ∧ b^{14, 63}_1 ∧ -b^{14, 63}_0 ∧ p_882) -> break c in CNF: c b^{14, 63}_2 ∨ -b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ -p_882 ∨ break c in DIMACS: 12452 -12453 12454 -882 1162 0 c 2-1 --> 1 c (-b^{14, 63}_2 ∧ b^{14, 63}_1 ∧ -b^{14, 63}_0 ∧ -p_882) -> (-b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ b^{14, 64}_0) c in CNF: c b^{14, 63}_2 ∨ -b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ p_882 ∨ -b^{14, 64}_2 c b^{14, 63}_2 ∨ -b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ p_882 ∨ -b^{14, 64}_1 c b^{14, 63}_2 ∨ -b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ p_882 ∨ b^{14, 64}_0 c in DIMACS: 12452 -12453 12454 882 -12455 0 12452 -12453 12454 882 -12456 0 12452 -12453 12454 882 12457 0 c 1-1 --> 0 c (-b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ b^{14, 63}_0 ∧ -p_882) -> (-b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ -b^{14, 64}_0) c in CNF: c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ p_882 ∨ -b^{14, 64}_2 c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ p_882 ∨ -b^{14, 64}_1 c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ p_882 ∨ -b^{14, 64}_0 c in DIMACS: 12452 12453 -12454 882 -12455 0 12452 12453 -12454 882 -12456 0 12452 12453 -12454 882 -12457 0 c 0-1 --> -1 c (-b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ -b^{14, 63}_0 ∧ -p_882) -> ( b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ b^{14, 64}_0) c in CNF: c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ p_882 ∨ b^{14, 64}_2 c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ p_882 ∨ -b^{14, 64}_1 c b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ p_882 ∨ b^{14, 64}_0 c in DIMACS: 12452 12453 12454 882 12455 0 12452 12453 12454 882 -12456 0 12452 12453 12454 882 12457 0 c -1-1 --> -2 c ( b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ b^{14, 63}_0 ∧ -p_882) -> ( b^{14, 64}_2 ∧ b^{14, 64}_1 ∧ -b^{14, 64}_0) c in CNF: c -b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ p_882 ∨ b^{14, 64}_2 c -b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ p_882 ∨ b^{14, 64}_1 c -b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ p_882 ∨ -b^{14, 64}_0 c in DIMACS: -12452 12453 -12454 882 12455 0 -12452 12453 -12454 882 12456 0 -12452 12453 -12454 882 -12457 0 c -2-1 --> break c ( b^{14, 63}_2 ∧ b^{14, 63}_1 ∧ -b^{14, 63}_0 ∧ -p_882) -> break c in CNF: c -b^{14, 63}_2 ∨ -b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ p_882 ∨ break c in DIMACS: -12452 -12453 12454 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 63}_2 ∧ -b^{14, 63}_1 ∧ -b^{14, 63}_0 ∧ true) c in CNF: c -b^{14, 63}_2 ∨ b^{14, 63}_1 ∨ b^{14, 63}_0 ∨ false c in DIMACS: -12452 12453 12454 0 c 3 does not represent an automaton state. c -(-b^{14, 63}_2 ∧ b^{14, 63}_1 ∧ b^{14, 63}_0 ∧ true) c in CNF: c b^{14, 63}_2 ∨ -b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ false c in DIMACS: 12452 -12453 -12454 0 c -3 does not represent an automaton state. c -( b^{14, 63}_2 ∧ b^{14, 63}_1 ∧ b^{14, 63}_0 ∧ true) c in CNF: c -b^{14, 63}_2 ∨ -b^{14, 63}_1 ∨ -b^{14, 63}_0 ∨ false c in DIMACS: -12452 -12453 -12454 0 c i = 64 c -2+1 --> -1 c ( b^{14, 64}_2 ∧ b^{14, 64}_1 ∧ -b^{14, 64}_0 ∧ p_896) -> ( b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ b^{14, 65}_0) c in CNF: c -b^{14, 64}_2 ∨ -b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ -p_896 ∨ b^{14, 65}_2 c -b^{14, 64}_2 ∨ -b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ -p_896 ∨ -b^{14, 65}_1 c -b^{14, 64}_2 ∨ -b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ -p_896 ∨ b^{14, 65}_0 c in DIMACS: -12455 -12456 12457 -896 12458 0 -12455 -12456 12457 -896 -12459 0 -12455 -12456 12457 -896 12460 0 c -1+1 --> 0 c ( b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ b^{14, 64}_0 ∧ p_896) -> (-b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ -b^{14, 65}_0) c in CNF: c -b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ -p_896 ∨ -b^{14, 65}_2 c -b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ -p_896 ∨ -b^{14, 65}_1 c -b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ -p_896 ∨ -b^{14, 65}_0 c in DIMACS: -12455 12456 -12457 -896 -12458 0 -12455 12456 -12457 -896 -12459 0 -12455 12456 -12457 -896 -12460 0 c 0+1 --> 1 c (-b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ -b^{14, 64}_0 ∧ p_896) -> (-b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ b^{14, 65}_0) c in CNF: c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ -p_896 ∨ -b^{14, 65}_2 c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ -p_896 ∨ -b^{14, 65}_1 c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ -p_896 ∨ b^{14, 65}_0 c in DIMACS: 12455 12456 12457 -896 -12458 0 12455 12456 12457 -896 -12459 0 12455 12456 12457 -896 12460 0 c 1+1 --> 2 c (-b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ b^{14, 64}_0 ∧ p_896) -> (-b^{14, 65}_2 ∧ b^{14, 65}_1 ∧ -b^{14, 65}_0) c in CNF: c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ -p_896 ∨ -b^{14, 65}_2 c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ -p_896 ∨ b^{14, 65}_1 c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ -p_896 ∨ -b^{14, 65}_0 c in DIMACS: 12455 12456 -12457 -896 -12458 0 12455 12456 -12457 -896 12459 0 12455 12456 -12457 -896 -12460 0 c 2+1 --> break c (-b^{14, 64}_2 ∧ b^{14, 64}_1 ∧ -b^{14, 64}_0 ∧ p_896) -> break c in CNF: c b^{14, 64}_2 ∨ -b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ -p_896 ∨ break c in DIMACS: 12455 -12456 12457 -896 1162 0 c 2-1 --> 1 c (-b^{14, 64}_2 ∧ b^{14, 64}_1 ∧ -b^{14, 64}_0 ∧ -p_896) -> (-b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ b^{14, 65}_0) c in CNF: c b^{14, 64}_2 ∨ -b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ p_896 ∨ -b^{14, 65}_2 c b^{14, 64}_2 ∨ -b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ p_896 ∨ -b^{14, 65}_1 c b^{14, 64}_2 ∨ -b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ p_896 ∨ b^{14, 65}_0 c in DIMACS: 12455 -12456 12457 896 -12458 0 12455 -12456 12457 896 -12459 0 12455 -12456 12457 896 12460 0 c 1-1 --> 0 c (-b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ b^{14, 64}_0 ∧ -p_896) -> (-b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ -b^{14, 65}_0) c in CNF: c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ p_896 ∨ -b^{14, 65}_2 c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ p_896 ∨ -b^{14, 65}_1 c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ p_896 ∨ -b^{14, 65}_0 c in DIMACS: 12455 12456 -12457 896 -12458 0 12455 12456 -12457 896 -12459 0 12455 12456 -12457 896 -12460 0 c 0-1 --> -1 c (-b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ -b^{14, 64}_0 ∧ -p_896) -> ( b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ b^{14, 65}_0) c in CNF: c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ p_896 ∨ b^{14, 65}_2 c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ p_896 ∨ -b^{14, 65}_1 c b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ p_896 ∨ b^{14, 65}_0 c in DIMACS: 12455 12456 12457 896 12458 0 12455 12456 12457 896 -12459 0 12455 12456 12457 896 12460 0 c -1-1 --> -2 c ( b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ b^{14, 64}_0 ∧ -p_896) -> ( b^{14, 65}_2 ∧ b^{14, 65}_1 ∧ -b^{14, 65}_0) c in CNF: c -b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ p_896 ∨ b^{14, 65}_2 c -b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ p_896 ∨ b^{14, 65}_1 c -b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ p_896 ∨ -b^{14, 65}_0 c in DIMACS: -12455 12456 -12457 896 12458 0 -12455 12456 -12457 896 12459 0 -12455 12456 -12457 896 -12460 0 c -2-1 --> break c ( b^{14, 64}_2 ∧ b^{14, 64}_1 ∧ -b^{14, 64}_0 ∧ -p_896) -> break c in CNF: c -b^{14, 64}_2 ∨ -b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ p_896 ∨ break c in DIMACS: -12455 -12456 12457 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 64}_2 ∧ -b^{14, 64}_1 ∧ -b^{14, 64}_0 ∧ true) c in CNF: c -b^{14, 64}_2 ∨ b^{14, 64}_1 ∨ b^{14, 64}_0 ∨ false c in DIMACS: -12455 12456 12457 0 c 3 does not represent an automaton state. c -(-b^{14, 64}_2 ∧ b^{14, 64}_1 ∧ b^{14, 64}_0 ∧ true) c in CNF: c b^{14, 64}_2 ∨ -b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ false c in DIMACS: 12455 -12456 -12457 0 c -3 does not represent an automaton state. c -( b^{14, 64}_2 ∧ b^{14, 64}_1 ∧ b^{14, 64}_0 ∧ true) c in CNF: c -b^{14, 64}_2 ∨ -b^{14, 64}_1 ∨ -b^{14, 64}_0 ∨ false c in DIMACS: -12455 -12456 -12457 0 c i = 65 c -2+1 --> -1 c ( b^{14, 65}_2 ∧ b^{14, 65}_1 ∧ -b^{14, 65}_0 ∧ p_910) -> ( b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ b^{14, 66}_0) c in CNF: c -b^{14, 65}_2 ∨ -b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ -p_910 ∨ b^{14, 66}_2 c -b^{14, 65}_2 ∨ -b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ -p_910 ∨ -b^{14, 66}_1 c -b^{14, 65}_2 ∨ -b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ -p_910 ∨ b^{14, 66}_0 c in DIMACS: -12458 -12459 12460 -910 12461 0 -12458 -12459 12460 -910 -12462 0 -12458 -12459 12460 -910 12463 0 c -1+1 --> 0 c ( b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ b^{14, 65}_0 ∧ p_910) -> (-b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ -b^{14, 66}_0) c in CNF: c -b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ -p_910 ∨ -b^{14, 66}_2 c -b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ -p_910 ∨ -b^{14, 66}_1 c -b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ -p_910 ∨ -b^{14, 66}_0 c in DIMACS: -12458 12459 -12460 -910 -12461 0 -12458 12459 -12460 -910 -12462 0 -12458 12459 -12460 -910 -12463 0 c 0+1 --> 1 c (-b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ -b^{14, 65}_0 ∧ p_910) -> (-b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ b^{14, 66}_0) c in CNF: c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ -p_910 ∨ -b^{14, 66}_2 c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ -p_910 ∨ -b^{14, 66}_1 c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ -p_910 ∨ b^{14, 66}_0 c in DIMACS: 12458 12459 12460 -910 -12461 0 12458 12459 12460 -910 -12462 0 12458 12459 12460 -910 12463 0 c 1+1 --> 2 c (-b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ b^{14, 65}_0 ∧ p_910) -> (-b^{14, 66}_2 ∧ b^{14, 66}_1 ∧ -b^{14, 66}_0) c in CNF: c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ -p_910 ∨ -b^{14, 66}_2 c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ -p_910 ∨ b^{14, 66}_1 c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ -p_910 ∨ -b^{14, 66}_0 c in DIMACS: 12458 12459 -12460 -910 -12461 0 12458 12459 -12460 -910 12462 0 12458 12459 -12460 -910 -12463 0 c 2+1 --> break c (-b^{14, 65}_2 ∧ b^{14, 65}_1 ∧ -b^{14, 65}_0 ∧ p_910) -> break c in CNF: c b^{14, 65}_2 ∨ -b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ -p_910 ∨ break c in DIMACS: 12458 -12459 12460 -910 1162 0 c 2-1 --> 1 c (-b^{14, 65}_2 ∧ b^{14, 65}_1 ∧ -b^{14, 65}_0 ∧ -p_910) -> (-b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ b^{14, 66}_0) c in CNF: c b^{14, 65}_2 ∨ -b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ p_910 ∨ -b^{14, 66}_2 c b^{14, 65}_2 ∨ -b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ p_910 ∨ -b^{14, 66}_1 c b^{14, 65}_2 ∨ -b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ p_910 ∨ b^{14, 66}_0 c in DIMACS: 12458 -12459 12460 910 -12461 0 12458 -12459 12460 910 -12462 0 12458 -12459 12460 910 12463 0 c 1-1 --> 0 c (-b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ b^{14, 65}_0 ∧ -p_910) -> (-b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ -b^{14, 66}_0) c in CNF: c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ p_910 ∨ -b^{14, 66}_2 c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ p_910 ∨ -b^{14, 66}_1 c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ p_910 ∨ -b^{14, 66}_0 c in DIMACS: 12458 12459 -12460 910 -12461 0 12458 12459 -12460 910 -12462 0 12458 12459 -12460 910 -12463 0 c 0-1 --> -1 c (-b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ -b^{14, 65}_0 ∧ -p_910) -> ( b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ b^{14, 66}_0) c in CNF: c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ p_910 ∨ b^{14, 66}_2 c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ p_910 ∨ -b^{14, 66}_1 c b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ p_910 ∨ b^{14, 66}_0 c in DIMACS: 12458 12459 12460 910 12461 0 12458 12459 12460 910 -12462 0 12458 12459 12460 910 12463 0 c -1-1 --> -2 c ( b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ b^{14, 65}_0 ∧ -p_910) -> ( b^{14, 66}_2 ∧ b^{14, 66}_1 ∧ -b^{14, 66}_0) c in CNF: c -b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ p_910 ∨ b^{14, 66}_2 c -b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ p_910 ∨ b^{14, 66}_1 c -b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ p_910 ∨ -b^{14, 66}_0 c in DIMACS: -12458 12459 -12460 910 12461 0 -12458 12459 -12460 910 12462 0 -12458 12459 -12460 910 -12463 0 c -2-1 --> break c ( b^{14, 65}_2 ∧ b^{14, 65}_1 ∧ -b^{14, 65}_0 ∧ -p_910) -> break c in CNF: c -b^{14, 65}_2 ∨ -b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ p_910 ∨ break c in DIMACS: -12458 -12459 12460 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 65}_2 ∧ -b^{14, 65}_1 ∧ -b^{14, 65}_0 ∧ true) c in CNF: c -b^{14, 65}_2 ∨ b^{14, 65}_1 ∨ b^{14, 65}_0 ∨ false c in DIMACS: -12458 12459 12460 0 c 3 does not represent an automaton state. c -(-b^{14, 65}_2 ∧ b^{14, 65}_1 ∧ b^{14, 65}_0 ∧ true) c in CNF: c b^{14, 65}_2 ∨ -b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ false c in DIMACS: 12458 -12459 -12460 0 c -3 does not represent an automaton state. c -( b^{14, 65}_2 ∧ b^{14, 65}_1 ∧ b^{14, 65}_0 ∧ true) c in CNF: c -b^{14, 65}_2 ∨ -b^{14, 65}_1 ∨ -b^{14, 65}_0 ∨ false c in DIMACS: -12458 -12459 -12460 0 c i = 66 c -2+1 --> -1 c ( b^{14, 66}_2 ∧ b^{14, 66}_1 ∧ -b^{14, 66}_0 ∧ p_924) -> ( b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ b^{14, 67}_0) c in CNF: c -b^{14, 66}_2 ∨ -b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ -p_924 ∨ b^{14, 67}_2 c -b^{14, 66}_2 ∨ -b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ -p_924 ∨ -b^{14, 67}_1 c -b^{14, 66}_2 ∨ -b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ -p_924 ∨ b^{14, 67}_0 c in DIMACS: -12461 -12462 12463 -924 12464 0 -12461 -12462 12463 -924 -12465 0 -12461 -12462 12463 -924 12466 0 c -1+1 --> 0 c ( b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ b^{14, 66}_0 ∧ p_924) -> (-b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ -b^{14, 67}_0) c in CNF: c -b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ -p_924 ∨ -b^{14, 67}_2 c -b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ -p_924 ∨ -b^{14, 67}_1 c -b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ -p_924 ∨ -b^{14, 67}_0 c in DIMACS: -12461 12462 -12463 -924 -12464 0 -12461 12462 -12463 -924 -12465 0 -12461 12462 -12463 -924 -12466 0 c 0+1 --> 1 c (-b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ -b^{14, 66}_0 ∧ p_924) -> (-b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ b^{14, 67}_0) c in CNF: c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ -p_924 ∨ -b^{14, 67}_2 c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ -p_924 ∨ -b^{14, 67}_1 c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ -p_924 ∨ b^{14, 67}_0 c in DIMACS: 12461 12462 12463 -924 -12464 0 12461 12462 12463 -924 -12465 0 12461 12462 12463 -924 12466 0 c 1+1 --> 2 c (-b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ b^{14, 66}_0 ∧ p_924) -> (-b^{14, 67}_2 ∧ b^{14, 67}_1 ∧ -b^{14, 67}_0) c in CNF: c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ -p_924 ∨ -b^{14, 67}_2 c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ -p_924 ∨ b^{14, 67}_1 c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ -p_924 ∨ -b^{14, 67}_0 c in DIMACS: 12461 12462 -12463 -924 -12464 0 12461 12462 -12463 -924 12465 0 12461 12462 -12463 -924 -12466 0 c 2+1 --> break c (-b^{14, 66}_2 ∧ b^{14, 66}_1 ∧ -b^{14, 66}_0 ∧ p_924) -> break c in CNF: c b^{14, 66}_2 ∨ -b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ -p_924 ∨ break c in DIMACS: 12461 -12462 12463 -924 1162 0 c 2-1 --> 1 c (-b^{14, 66}_2 ∧ b^{14, 66}_1 ∧ -b^{14, 66}_0 ∧ -p_924) -> (-b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ b^{14, 67}_0) c in CNF: c b^{14, 66}_2 ∨ -b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ p_924 ∨ -b^{14, 67}_2 c b^{14, 66}_2 ∨ -b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ p_924 ∨ -b^{14, 67}_1 c b^{14, 66}_2 ∨ -b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ p_924 ∨ b^{14, 67}_0 c in DIMACS: 12461 -12462 12463 924 -12464 0 12461 -12462 12463 924 -12465 0 12461 -12462 12463 924 12466 0 c 1-1 --> 0 c (-b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ b^{14, 66}_0 ∧ -p_924) -> (-b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ -b^{14, 67}_0) c in CNF: c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ p_924 ∨ -b^{14, 67}_2 c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ p_924 ∨ -b^{14, 67}_1 c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ p_924 ∨ -b^{14, 67}_0 c in DIMACS: 12461 12462 -12463 924 -12464 0 12461 12462 -12463 924 -12465 0 12461 12462 -12463 924 -12466 0 c 0-1 --> -1 c (-b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ -b^{14, 66}_0 ∧ -p_924) -> ( b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ b^{14, 67}_0) c in CNF: c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ p_924 ∨ b^{14, 67}_2 c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ p_924 ∨ -b^{14, 67}_1 c b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ p_924 ∨ b^{14, 67}_0 c in DIMACS: 12461 12462 12463 924 12464 0 12461 12462 12463 924 -12465 0 12461 12462 12463 924 12466 0 c -1-1 --> -2 c ( b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ b^{14, 66}_0 ∧ -p_924) -> ( b^{14, 67}_2 ∧ b^{14, 67}_1 ∧ -b^{14, 67}_0) c in CNF: c -b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ p_924 ∨ b^{14, 67}_2 c -b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ p_924 ∨ b^{14, 67}_1 c -b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ p_924 ∨ -b^{14, 67}_0 c in DIMACS: -12461 12462 -12463 924 12464 0 -12461 12462 -12463 924 12465 0 -12461 12462 -12463 924 -12466 0 c -2-1 --> break c ( b^{14, 66}_2 ∧ b^{14, 66}_1 ∧ -b^{14, 66}_0 ∧ -p_924) -> break c in CNF: c -b^{14, 66}_2 ∨ -b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ p_924 ∨ break c in DIMACS: -12461 -12462 12463 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 66}_2 ∧ -b^{14, 66}_1 ∧ -b^{14, 66}_0 ∧ true) c in CNF: c -b^{14, 66}_2 ∨ b^{14, 66}_1 ∨ b^{14, 66}_0 ∨ false c in DIMACS: -12461 12462 12463 0 c 3 does not represent an automaton state. c -(-b^{14, 66}_2 ∧ b^{14, 66}_1 ∧ b^{14, 66}_0 ∧ true) c in CNF: c b^{14, 66}_2 ∨ -b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ false c in DIMACS: 12461 -12462 -12463 0 c -3 does not represent an automaton state. c -( b^{14, 66}_2 ∧ b^{14, 66}_1 ∧ b^{14, 66}_0 ∧ true) c in CNF: c -b^{14, 66}_2 ∨ -b^{14, 66}_1 ∨ -b^{14, 66}_0 ∨ false c in DIMACS: -12461 -12462 -12463 0 c i = 67 c -2+1 --> -1 c ( b^{14, 67}_2 ∧ b^{14, 67}_1 ∧ -b^{14, 67}_0 ∧ p_938) -> ( b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ b^{14, 68}_0) c in CNF: c -b^{14, 67}_2 ∨ -b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ -p_938 ∨ b^{14, 68}_2 c -b^{14, 67}_2 ∨ -b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ -p_938 ∨ -b^{14, 68}_1 c -b^{14, 67}_2 ∨ -b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ -p_938 ∨ b^{14, 68}_0 c in DIMACS: -12464 -12465 12466 -938 12467 0 -12464 -12465 12466 -938 -12468 0 -12464 -12465 12466 -938 12469 0 c -1+1 --> 0 c ( b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ b^{14, 67}_0 ∧ p_938) -> (-b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ -b^{14, 68}_0) c in CNF: c -b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ -p_938 ∨ -b^{14, 68}_2 c -b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ -p_938 ∨ -b^{14, 68}_1 c -b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ -p_938 ∨ -b^{14, 68}_0 c in DIMACS: -12464 12465 -12466 -938 -12467 0 -12464 12465 -12466 -938 -12468 0 -12464 12465 -12466 -938 -12469 0 c 0+1 --> 1 c (-b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ -b^{14, 67}_0 ∧ p_938) -> (-b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ b^{14, 68}_0) c in CNF: c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ -p_938 ∨ -b^{14, 68}_2 c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ -p_938 ∨ -b^{14, 68}_1 c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ -p_938 ∨ b^{14, 68}_0 c in DIMACS: 12464 12465 12466 -938 -12467 0 12464 12465 12466 -938 -12468 0 12464 12465 12466 -938 12469 0 c 1+1 --> 2 c (-b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ b^{14, 67}_0 ∧ p_938) -> (-b^{14, 68}_2 ∧ b^{14, 68}_1 ∧ -b^{14, 68}_0) c in CNF: c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ -p_938 ∨ -b^{14, 68}_2 c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ -p_938 ∨ b^{14, 68}_1 c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ -p_938 ∨ -b^{14, 68}_0 c in DIMACS: 12464 12465 -12466 -938 -12467 0 12464 12465 -12466 -938 12468 0 12464 12465 -12466 -938 -12469 0 c 2+1 --> break c (-b^{14, 67}_2 ∧ b^{14, 67}_1 ∧ -b^{14, 67}_0 ∧ p_938) -> break c in CNF: c b^{14, 67}_2 ∨ -b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ -p_938 ∨ break c in DIMACS: 12464 -12465 12466 -938 1162 0 c 2-1 --> 1 c (-b^{14, 67}_2 ∧ b^{14, 67}_1 ∧ -b^{14, 67}_0 ∧ -p_938) -> (-b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ b^{14, 68}_0) c in CNF: c b^{14, 67}_2 ∨ -b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ p_938 ∨ -b^{14, 68}_2 c b^{14, 67}_2 ∨ -b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ p_938 ∨ -b^{14, 68}_1 c b^{14, 67}_2 ∨ -b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ p_938 ∨ b^{14, 68}_0 c in DIMACS: 12464 -12465 12466 938 -12467 0 12464 -12465 12466 938 -12468 0 12464 -12465 12466 938 12469 0 c 1-1 --> 0 c (-b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ b^{14, 67}_0 ∧ -p_938) -> (-b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ -b^{14, 68}_0) c in CNF: c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ p_938 ∨ -b^{14, 68}_2 c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ p_938 ∨ -b^{14, 68}_1 c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ p_938 ∨ -b^{14, 68}_0 c in DIMACS: 12464 12465 -12466 938 -12467 0 12464 12465 -12466 938 -12468 0 12464 12465 -12466 938 -12469 0 c 0-1 --> -1 c (-b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ -b^{14, 67}_0 ∧ -p_938) -> ( b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ b^{14, 68}_0) c in CNF: c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ p_938 ∨ b^{14, 68}_2 c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ p_938 ∨ -b^{14, 68}_1 c b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ p_938 ∨ b^{14, 68}_0 c in DIMACS: 12464 12465 12466 938 12467 0 12464 12465 12466 938 -12468 0 12464 12465 12466 938 12469 0 c -1-1 --> -2 c ( b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ b^{14, 67}_0 ∧ -p_938) -> ( b^{14, 68}_2 ∧ b^{14, 68}_1 ∧ -b^{14, 68}_0) c in CNF: c -b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ p_938 ∨ b^{14, 68}_2 c -b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ p_938 ∨ b^{14, 68}_1 c -b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ p_938 ∨ -b^{14, 68}_0 c in DIMACS: -12464 12465 -12466 938 12467 0 -12464 12465 -12466 938 12468 0 -12464 12465 -12466 938 -12469 0 c -2-1 --> break c ( b^{14, 67}_2 ∧ b^{14, 67}_1 ∧ -b^{14, 67}_0 ∧ -p_938) -> break c in CNF: c -b^{14, 67}_2 ∨ -b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ p_938 ∨ break c in DIMACS: -12464 -12465 12466 938 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 67}_2 ∧ -b^{14, 67}_1 ∧ -b^{14, 67}_0 ∧ true) c in CNF: c -b^{14, 67}_2 ∨ b^{14, 67}_1 ∨ b^{14, 67}_0 ∨ false c in DIMACS: -12464 12465 12466 0 c 3 does not represent an automaton state. c -(-b^{14, 67}_2 ∧ b^{14, 67}_1 ∧ b^{14, 67}_0 ∧ true) c in CNF: c b^{14, 67}_2 ∨ -b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ false c in DIMACS: 12464 -12465 -12466 0 c -3 does not represent an automaton state. c -( b^{14, 67}_2 ∧ b^{14, 67}_1 ∧ b^{14, 67}_0 ∧ true) c in CNF: c -b^{14, 67}_2 ∨ -b^{14, 67}_1 ∨ -b^{14, 67}_0 ∨ false c in DIMACS: -12464 -12465 -12466 0 c i = 68 c -2+1 --> -1 c ( b^{14, 68}_2 ∧ b^{14, 68}_1 ∧ -b^{14, 68}_0 ∧ p_952) -> ( b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ b^{14, 69}_0) c in CNF: c -b^{14, 68}_2 ∨ -b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ -p_952 ∨ b^{14, 69}_2 c -b^{14, 68}_2 ∨ -b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ -p_952 ∨ -b^{14, 69}_1 c -b^{14, 68}_2 ∨ -b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ -p_952 ∨ b^{14, 69}_0 c in DIMACS: -12467 -12468 12469 -952 12470 0 -12467 -12468 12469 -952 -12471 0 -12467 -12468 12469 -952 12472 0 c -1+1 --> 0 c ( b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ b^{14, 68}_0 ∧ p_952) -> (-b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ -b^{14, 69}_0) c in CNF: c -b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ -p_952 ∨ -b^{14, 69}_2 c -b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ -p_952 ∨ -b^{14, 69}_1 c -b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ -p_952 ∨ -b^{14, 69}_0 c in DIMACS: -12467 12468 -12469 -952 -12470 0 -12467 12468 -12469 -952 -12471 0 -12467 12468 -12469 -952 -12472 0 c 0+1 --> 1 c (-b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ -b^{14, 68}_0 ∧ p_952) -> (-b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ b^{14, 69}_0) c in CNF: c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ -p_952 ∨ -b^{14, 69}_2 c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ -p_952 ∨ -b^{14, 69}_1 c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ -p_952 ∨ b^{14, 69}_0 c in DIMACS: 12467 12468 12469 -952 -12470 0 12467 12468 12469 -952 -12471 0 12467 12468 12469 -952 12472 0 c 1+1 --> 2 c (-b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ b^{14, 68}_0 ∧ p_952) -> (-b^{14, 69}_2 ∧ b^{14, 69}_1 ∧ -b^{14, 69}_0) c in CNF: c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ -p_952 ∨ -b^{14, 69}_2 c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ -p_952 ∨ b^{14, 69}_1 c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ -p_952 ∨ -b^{14, 69}_0 c in DIMACS: 12467 12468 -12469 -952 -12470 0 12467 12468 -12469 -952 12471 0 12467 12468 -12469 -952 -12472 0 c 2+1 --> break c (-b^{14, 68}_2 ∧ b^{14, 68}_1 ∧ -b^{14, 68}_0 ∧ p_952) -> break c in CNF: c b^{14, 68}_2 ∨ -b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ -p_952 ∨ break c in DIMACS: 12467 -12468 12469 -952 1162 0 c 2-1 --> 1 c (-b^{14, 68}_2 ∧ b^{14, 68}_1 ∧ -b^{14, 68}_0 ∧ -p_952) -> (-b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ b^{14, 69}_0) c in CNF: c b^{14, 68}_2 ∨ -b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ p_952 ∨ -b^{14, 69}_2 c b^{14, 68}_2 ∨ -b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ p_952 ∨ -b^{14, 69}_1 c b^{14, 68}_2 ∨ -b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ p_952 ∨ b^{14, 69}_0 c in DIMACS: 12467 -12468 12469 952 -12470 0 12467 -12468 12469 952 -12471 0 12467 -12468 12469 952 12472 0 c 1-1 --> 0 c (-b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ b^{14, 68}_0 ∧ -p_952) -> (-b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ -b^{14, 69}_0) c in CNF: c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ p_952 ∨ -b^{14, 69}_2 c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ p_952 ∨ -b^{14, 69}_1 c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ p_952 ∨ -b^{14, 69}_0 c in DIMACS: 12467 12468 -12469 952 -12470 0 12467 12468 -12469 952 -12471 0 12467 12468 -12469 952 -12472 0 c 0-1 --> -1 c (-b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ -b^{14, 68}_0 ∧ -p_952) -> ( b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ b^{14, 69}_0) c in CNF: c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ p_952 ∨ b^{14, 69}_2 c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ p_952 ∨ -b^{14, 69}_1 c b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ p_952 ∨ b^{14, 69}_0 c in DIMACS: 12467 12468 12469 952 12470 0 12467 12468 12469 952 -12471 0 12467 12468 12469 952 12472 0 c -1-1 --> -2 c ( b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ b^{14, 68}_0 ∧ -p_952) -> ( b^{14, 69}_2 ∧ b^{14, 69}_1 ∧ -b^{14, 69}_0) c in CNF: c -b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ p_952 ∨ b^{14, 69}_2 c -b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ p_952 ∨ b^{14, 69}_1 c -b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ p_952 ∨ -b^{14, 69}_0 c in DIMACS: -12467 12468 -12469 952 12470 0 -12467 12468 -12469 952 12471 0 -12467 12468 -12469 952 -12472 0 c -2-1 --> break c ( b^{14, 68}_2 ∧ b^{14, 68}_1 ∧ -b^{14, 68}_0 ∧ -p_952) -> break c in CNF: c -b^{14, 68}_2 ∨ -b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ p_952 ∨ break c in DIMACS: -12467 -12468 12469 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 68}_2 ∧ -b^{14, 68}_1 ∧ -b^{14, 68}_0 ∧ true) c in CNF: c -b^{14, 68}_2 ∨ b^{14, 68}_1 ∨ b^{14, 68}_0 ∨ false c in DIMACS: -12467 12468 12469 0 c 3 does not represent an automaton state. c -(-b^{14, 68}_2 ∧ b^{14, 68}_1 ∧ b^{14, 68}_0 ∧ true) c in CNF: c b^{14, 68}_2 ∨ -b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ false c in DIMACS: 12467 -12468 -12469 0 c -3 does not represent an automaton state. c -( b^{14, 68}_2 ∧ b^{14, 68}_1 ∧ b^{14, 68}_0 ∧ true) c in CNF: c -b^{14, 68}_2 ∨ -b^{14, 68}_1 ∨ -b^{14, 68}_0 ∨ false c in DIMACS: -12467 -12468 -12469 0 c i = 69 c -2+1 --> -1 c ( b^{14, 69}_2 ∧ b^{14, 69}_1 ∧ -b^{14, 69}_0 ∧ p_966) -> ( b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ b^{14, 70}_0) c in CNF: c -b^{14, 69}_2 ∨ -b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ -p_966 ∨ b^{14, 70}_2 c -b^{14, 69}_2 ∨ -b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ -p_966 ∨ -b^{14, 70}_1 c -b^{14, 69}_2 ∨ -b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ -p_966 ∨ b^{14, 70}_0 c in DIMACS: -12470 -12471 12472 -966 12473 0 -12470 -12471 12472 -966 -12474 0 -12470 -12471 12472 -966 12475 0 c -1+1 --> 0 c ( b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ b^{14, 69}_0 ∧ p_966) -> (-b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ -b^{14, 70}_0) c in CNF: c -b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ -p_966 ∨ -b^{14, 70}_2 c -b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ -p_966 ∨ -b^{14, 70}_1 c -b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ -p_966 ∨ -b^{14, 70}_0 c in DIMACS: -12470 12471 -12472 -966 -12473 0 -12470 12471 -12472 -966 -12474 0 -12470 12471 -12472 -966 -12475 0 c 0+1 --> 1 c (-b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ -b^{14, 69}_0 ∧ p_966) -> (-b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ b^{14, 70}_0) c in CNF: c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ -p_966 ∨ -b^{14, 70}_2 c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ -p_966 ∨ -b^{14, 70}_1 c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ -p_966 ∨ b^{14, 70}_0 c in DIMACS: 12470 12471 12472 -966 -12473 0 12470 12471 12472 -966 -12474 0 12470 12471 12472 -966 12475 0 c 1+1 --> 2 c (-b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ b^{14, 69}_0 ∧ p_966) -> (-b^{14, 70}_2 ∧ b^{14, 70}_1 ∧ -b^{14, 70}_0) c in CNF: c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ -p_966 ∨ -b^{14, 70}_2 c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ -p_966 ∨ b^{14, 70}_1 c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ -p_966 ∨ -b^{14, 70}_0 c in DIMACS: 12470 12471 -12472 -966 -12473 0 12470 12471 -12472 -966 12474 0 12470 12471 -12472 -966 -12475 0 c 2+1 --> break c (-b^{14, 69}_2 ∧ b^{14, 69}_1 ∧ -b^{14, 69}_0 ∧ p_966) -> break c in CNF: c b^{14, 69}_2 ∨ -b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ -p_966 ∨ break c in DIMACS: 12470 -12471 12472 -966 1162 0 c 2-1 --> 1 c (-b^{14, 69}_2 ∧ b^{14, 69}_1 ∧ -b^{14, 69}_0 ∧ -p_966) -> (-b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ b^{14, 70}_0) c in CNF: c b^{14, 69}_2 ∨ -b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ p_966 ∨ -b^{14, 70}_2 c b^{14, 69}_2 ∨ -b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ p_966 ∨ -b^{14, 70}_1 c b^{14, 69}_2 ∨ -b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ p_966 ∨ b^{14, 70}_0 c in DIMACS: 12470 -12471 12472 966 -12473 0 12470 -12471 12472 966 -12474 0 12470 -12471 12472 966 12475 0 c 1-1 --> 0 c (-b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ b^{14, 69}_0 ∧ -p_966) -> (-b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ -b^{14, 70}_0) c in CNF: c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ p_966 ∨ -b^{14, 70}_2 c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ p_966 ∨ -b^{14, 70}_1 c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ p_966 ∨ -b^{14, 70}_0 c in DIMACS: 12470 12471 -12472 966 -12473 0 12470 12471 -12472 966 -12474 0 12470 12471 -12472 966 -12475 0 c 0-1 --> -1 c (-b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ -b^{14, 69}_0 ∧ -p_966) -> ( b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ b^{14, 70}_0) c in CNF: c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ p_966 ∨ b^{14, 70}_2 c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ p_966 ∨ -b^{14, 70}_1 c b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ p_966 ∨ b^{14, 70}_0 c in DIMACS: 12470 12471 12472 966 12473 0 12470 12471 12472 966 -12474 0 12470 12471 12472 966 12475 0 c -1-1 --> -2 c ( b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ b^{14, 69}_0 ∧ -p_966) -> ( b^{14, 70}_2 ∧ b^{14, 70}_1 ∧ -b^{14, 70}_0) c in CNF: c -b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ p_966 ∨ b^{14, 70}_2 c -b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ p_966 ∨ b^{14, 70}_1 c -b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ p_966 ∨ -b^{14, 70}_0 c in DIMACS: -12470 12471 -12472 966 12473 0 -12470 12471 -12472 966 12474 0 -12470 12471 -12472 966 -12475 0 c -2-1 --> break c ( b^{14, 69}_2 ∧ b^{14, 69}_1 ∧ -b^{14, 69}_0 ∧ -p_966) -> break c in CNF: c -b^{14, 69}_2 ∨ -b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ p_966 ∨ break c in DIMACS: -12470 -12471 12472 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 69}_2 ∧ -b^{14, 69}_1 ∧ -b^{14, 69}_0 ∧ true) c in CNF: c -b^{14, 69}_2 ∨ b^{14, 69}_1 ∨ b^{14, 69}_0 ∨ false c in DIMACS: -12470 12471 12472 0 c 3 does not represent an automaton state. c -(-b^{14, 69}_2 ∧ b^{14, 69}_1 ∧ b^{14, 69}_0 ∧ true) c in CNF: c b^{14, 69}_2 ∨ -b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ false c in DIMACS: 12470 -12471 -12472 0 c -3 does not represent an automaton state. c -( b^{14, 69}_2 ∧ b^{14, 69}_1 ∧ b^{14, 69}_0 ∧ true) c in CNF: c -b^{14, 69}_2 ∨ -b^{14, 69}_1 ∨ -b^{14, 69}_0 ∨ false c in DIMACS: -12470 -12471 -12472 0 c i = 70 c -2+1 --> -1 c ( b^{14, 70}_2 ∧ b^{14, 70}_1 ∧ -b^{14, 70}_0 ∧ p_980) -> ( b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ b^{14, 71}_0) c in CNF: c -b^{14, 70}_2 ∨ -b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ -p_980 ∨ b^{14, 71}_2 c -b^{14, 70}_2 ∨ -b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ -p_980 ∨ -b^{14, 71}_1 c -b^{14, 70}_2 ∨ -b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ -p_980 ∨ b^{14, 71}_0 c in DIMACS: -12473 -12474 12475 -980 12476 0 -12473 -12474 12475 -980 -12477 0 -12473 -12474 12475 -980 12478 0 c -1+1 --> 0 c ( b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ b^{14, 70}_0 ∧ p_980) -> (-b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ -b^{14, 71}_0) c in CNF: c -b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ -p_980 ∨ -b^{14, 71}_2 c -b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ -p_980 ∨ -b^{14, 71}_1 c -b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ -p_980 ∨ -b^{14, 71}_0 c in DIMACS: -12473 12474 -12475 -980 -12476 0 -12473 12474 -12475 -980 -12477 0 -12473 12474 -12475 -980 -12478 0 c 0+1 --> 1 c (-b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ -b^{14, 70}_0 ∧ p_980) -> (-b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ b^{14, 71}_0) c in CNF: c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ -p_980 ∨ -b^{14, 71}_2 c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ -p_980 ∨ -b^{14, 71}_1 c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ -p_980 ∨ b^{14, 71}_0 c in DIMACS: 12473 12474 12475 -980 -12476 0 12473 12474 12475 -980 -12477 0 12473 12474 12475 -980 12478 0 c 1+1 --> 2 c (-b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ b^{14, 70}_0 ∧ p_980) -> (-b^{14, 71}_2 ∧ b^{14, 71}_1 ∧ -b^{14, 71}_0) c in CNF: c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ -p_980 ∨ -b^{14, 71}_2 c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ -p_980 ∨ b^{14, 71}_1 c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ -p_980 ∨ -b^{14, 71}_0 c in DIMACS: 12473 12474 -12475 -980 -12476 0 12473 12474 -12475 -980 12477 0 12473 12474 -12475 -980 -12478 0 c 2+1 --> break c (-b^{14, 70}_2 ∧ b^{14, 70}_1 ∧ -b^{14, 70}_0 ∧ p_980) -> break c in CNF: c b^{14, 70}_2 ∨ -b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ -p_980 ∨ break c in DIMACS: 12473 -12474 12475 -980 1162 0 c 2-1 --> 1 c (-b^{14, 70}_2 ∧ b^{14, 70}_1 ∧ -b^{14, 70}_0 ∧ -p_980) -> (-b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ b^{14, 71}_0) c in CNF: c b^{14, 70}_2 ∨ -b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ p_980 ∨ -b^{14, 71}_2 c b^{14, 70}_2 ∨ -b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ p_980 ∨ -b^{14, 71}_1 c b^{14, 70}_2 ∨ -b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ p_980 ∨ b^{14, 71}_0 c in DIMACS: 12473 -12474 12475 980 -12476 0 12473 -12474 12475 980 -12477 0 12473 -12474 12475 980 12478 0 c 1-1 --> 0 c (-b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ b^{14, 70}_0 ∧ -p_980) -> (-b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ -b^{14, 71}_0) c in CNF: c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ p_980 ∨ -b^{14, 71}_2 c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ p_980 ∨ -b^{14, 71}_1 c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ p_980 ∨ -b^{14, 71}_0 c in DIMACS: 12473 12474 -12475 980 -12476 0 12473 12474 -12475 980 -12477 0 12473 12474 -12475 980 -12478 0 c 0-1 --> -1 c (-b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ -b^{14, 70}_0 ∧ -p_980) -> ( b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ b^{14, 71}_0) c in CNF: c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ p_980 ∨ b^{14, 71}_2 c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ p_980 ∨ -b^{14, 71}_1 c b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ p_980 ∨ b^{14, 71}_0 c in DIMACS: 12473 12474 12475 980 12476 0 12473 12474 12475 980 -12477 0 12473 12474 12475 980 12478 0 c -1-1 --> -2 c ( b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ b^{14, 70}_0 ∧ -p_980) -> ( b^{14, 71}_2 ∧ b^{14, 71}_1 ∧ -b^{14, 71}_0) c in CNF: c -b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ p_980 ∨ b^{14, 71}_2 c -b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ p_980 ∨ b^{14, 71}_1 c -b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ p_980 ∨ -b^{14, 71}_0 c in DIMACS: -12473 12474 -12475 980 12476 0 -12473 12474 -12475 980 12477 0 -12473 12474 -12475 980 -12478 0 c -2-1 --> break c ( b^{14, 70}_2 ∧ b^{14, 70}_1 ∧ -b^{14, 70}_0 ∧ -p_980) -> break c in CNF: c -b^{14, 70}_2 ∨ -b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ p_980 ∨ break c in DIMACS: -12473 -12474 12475 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 70}_2 ∧ -b^{14, 70}_1 ∧ -b^{14, 70}_0 ∧ true) c in CNF: c -b^{14, 70}_2 ∨ b^{14, 70}_1 ∨ b^{14, 70}_0 ∨ false c in DIMACS: -12473 12474 12475 0 c 3 does not represent an automaton state. c -(-b^{14, 70}_2 ∧ b^{14, 70}_1 ∧ b^{14, 70}_0 ∧ true) c in CNF: c b^{14, 70}_2 ∨ -b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ false c in DIMACS: 12473 -12474 -12475 0 c -3 does not represent an automaton state. c -( b^{14, 70}_2 ∧ b^{14, 70}_1 ∧ b^{14, 70}_0 ∧ true) c in CNF: c -b^{14, 70}_2 ∨ -b^{14, 70}_1 ∨ -b^{14, 70}_0 ∨ false c in DIMACS: -12473 -12474 -12475 0 c i = 71 c -2+1 --> -1 c ( b^{14, 71}_2 ∧ b^{14, 71}_1 ∧ -b^{14, 71}_0 ∧ p_994) -> ( b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ b^{14, 72}_0) c in CNF: c -b^{14, 71}_2 ∨ -b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ -p_994 ∨ b^{14, 72}_2 c -b^{14, 71}_2 ∨ -b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ -p_994 ∨ -b^{14, 72}_1 c -b^{14, 71}_2 ∨ -b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ -p_994 ∨ b^{14, 72}_0 c in DIMACS: -12476 -12477 12478 -994 12479 0 -12476 -12477 12478 -994 -12480 0 -12476 -12477 12478 -994 12481 0 c -1+1 --> 0 c ( b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ b^{14, 71}_0 ∧ p_994) -> (-b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ -b^{14, 72}_0) c in CNF: c -b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ -p_994 ∨ -b^{14, 72}_2 c -b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ -p_994 ∨ -b^{14, 72}_1 c -b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ -p_994 ∨ -b^{14, 72}_0 c in DIMACS: -12476 12477 -12478 -994 -12479 0 -12476 12477 -12478 -994 -12480 0 -12476 12477 -12478 -994 -12481 0 c 0+1 --> 1 c (-b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ -b^{14, 71}_0 ∧ p_994) -> (-b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ b^{14, 72}_0) c in CNF: c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ -p_994 ∨ -b^{14, 72}_2 c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ -p_994 ∨ -b^{14, 72}_1 c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ -p_994 ∨ b^{14, 72}_0 c in DIMACS: 12476 12477 12478 -994 -12479 0 12476 12477 12478 -994 -12480 0 12476 12477 12478 -994 12481 0 c 1+1 --> 2 c (-b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ b^{14, 71}_0 ∧ p_994) -> (-b^{14, 72}_2 ∧ b^{14, 72}_1 ∧ -b^{14, 72}_0) c in CNF: c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ -p_994 ∨ -b^{14, 72}_2 c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ -p_994 ∨ b^{14, 72}_1 c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ -p_994 ∨ -b^{14, 72}_0 c in DIMACS: 12476 12477 -12478 -994 -12479 0 12476 12477 -12478 -994 12480 0 12476 12477 -12478 -994 -12481 0 c 2+1 --> break c (-b^{14, 71}_2 ∧ b^{14, 71}_1 ∧ -b^{14, 71}_0 ∧ p_994) -> break c in CNF: c b^{14, 71}_2 ∨ -b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ -p_994 ∨ break c in DIMACS: 12476 -12477 12478 -994 1162 0 c 2-1 --> 1 c (-b^{14, 71}_2 ∧ b^{14, 71}_1 ∧ -b^{14, 71}_0 ∧ -p_994) -> (-b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ b^{14, 72}_0) c in CNF: c b^{14, 71}_2 ∨ -b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ p_994 ∨ -b^{14, 72}_2 c b^{14, 71}_2 ∨ -b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ p_994 ∨ -b^{14, 72}_1 c b^{14, 71}_2 ∨ -b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ p_994 ∨ b^{14, 72}_0 c in DIMACS: 12476 -12477 12478 994 -12479 0 12476 -12477 12478 994 -12480 0 12476 -12477 12478 994 12481 0 c 1-1 --> 0 c (-b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ b^{14, 71}_0 ∧ -p_994) -> (-b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ -b^{14, 72}_0) c in CNF: c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ p_994 ∨ -b^{14, 72}_2 c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ p_994 ∨ -b^{14, 72}_1 c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ p_994 ∨ -b^{14, 72}_0 c in DIMACS: 12476 12477 -12478 994 -12479 0 12476 12477 -12478 994 -12480 0 12476 12477 -12478 994 -12481 0 c 0-1 --> -1 c (-b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ -b^{14, 71}_0 ∧ -p_994) -> ( b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ b^{14, 72}_0) c in CNF: c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ p_994 ∨ b^{14, 72}_2 c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ p_994 ∨ -b^{14, 72}_1 c b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ p_994 ∨ b^{14, 72}_0 c in DIMACS: 12476 12477 12478 994 12479 0 12476 12477 12478 994 -12480 0 12476 12477 12478 994 12481 0 c -1-1 --> -2 c ( b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ b^{14, 71}_0 ∧ -p_994) -> ( b^{14, 72}_2 ∧ b^{14, 72}_1 ∧ -b^{14, 72}_0) c in CNF: c -b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ p_994 ∨ b^{14, 72}_2 c -b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ p_994 ∨ b^{14, 72}_1 c -b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ p_994 ∨ -b^{14, 72}_0 c in DIMACS: -12476 12477 -12478 994 12479 0 -12476 12477 -12478 994 12480 0 -12476 12477 -12478 994 -12481 0 c -2-1 --> break c ( b^{14, 71}_2 ∧ b^{14, 71}_1 ∧ -b^{14, 71}_0 ∧ -p_994) -> break c in CNF: c -b^{14, 71}_2 ∨ -b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ p_994 ∨ break c in DIMACS: -12476 -12477 12478 994 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 71}_2 ∧ -b^{14, 71}_1 ∧ -b^{14, 71}_0 ∧ true) c in CNF: c -b^{14, 71}_2 ∨ b^{14, 71}_1 ∨ b^{14, 71}_0 ∨ false c in DIMACS: -12476 12477 12478 0 c 3 does not represent an automaton state. c -(-b^{14, 71}_2 ∧ b^{14, 71}_1 ∧ b^{14, 71}_0 ∧ true) c in CNF: c b^{14, 71}_2 ∨ -b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ false c in DIMACS: 12476 -12477 -12478 0 c -3 does not represent an automaton state. c -( b^{14, 71}_2 ∧ b^{14, 71}_1 ∧ b^{14, 71}_0 ∧ true) c in CNF: c -b^{14, 71}_2 ∨ -b^{14, 71}_1 ∨ -b^{14, 71}_0 ∨ false c in DIMACS: -12476 -12477 -12478 0 c i = 72 c -2+1 --> -1 c ( b^{14, 72}_2 ∧ b^{14, 72}_1 ∧ -b^{14, 72}_0 ∧ p_1008) -> ( b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ b^{14, 73}_0) c in CNF: c -b^{14, 72}_2 ∨ -b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ -p_1008 ∨ b^{14, 73}_2 c -b^{14, 72}_2 ∨ -b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ -p_1008 ∨ -b^{14, 73}_1 c -b^{14, 72}_2 ∨ -b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ -p_1008 ∨ b^{14, 73}_0 c in DIMACS: -12479 -12480 12481 -1008 12482 0 -12479 -12480 12481 -1008 -12483 0 -12479 -12480 12481 -1008 12484 0 c -1+1 --> 0 c ( b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ b^{14, 72}_0 ∧ p_1008) -> (-b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ -b^{14, 73}_0) c in CNF: c -b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ -p_1008 ∨ -b^{14, 73}_2 c -b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ -p_1008 ∨ -b^{14, 73}_1 c -b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ -p_1008 ∨ -b^{14, 73}_0 c in DIMACS: -12479 12480 -12481 -1008 -12482 0 -12479 12480 -12481 -1008 -12483 0 -12479 12480 -12481 -1008 -12484 0 c 0+1 --> 1 c (-b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ -b^{14, 72}_0 ∧ p_1008) -> (-b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ b^{14, 73}_0) c in CNF: c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ -p_1008 ∨ -b^{14, 73}_2 c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ -p_1008 ∨ -b^{14, 73}_1 c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ -p_1008 ∨ b^{14, 73}_0 c in DIMACS: 12479 12480 12481 -1008 -12482 0 12479 12480 12481 -1008 -12483 0 12479 12480 12481 -1008 12484 0 c 1+1 --> 2 c (-b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ b^{14, 72}_0 ∧ p_1008) -> (-b^{14, 73}_2 ∧ b^{14, 73}_1 ∧ -b^{14, 73}_0) c in CNF: c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ -p_1008 ∨ -b^{14, 73}_2 c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ -p_1008 ∨ b^{14, 73}_1 c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ -p_1008 ∨ -b^{14, 73}_0 c in DIMACS: 12479 12480 -12481 -1008 -12482 0 12479 12480 -12481 -1008 12483 0 12479 12480 -12481 -1008 -12484 0 c 2+1 --> break c (-b^{14, 72}_2 ∧ b^{14, 72}_1 ∧ -b^{14, 72}_0 ∧ p_1008) -> break c in CNF: c b^{14, 72}_2 ∨ -b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ -p_1008 ∨ break c in DIMACS: 12479 -12480 12481 -1008 1162 0 c 2-1 --> 1 c (-b^{14, 72}_2 ∧ b^{14, 72}_1 ∧ -b^{14, 72}_0 ∧ -p_1008) -> (-b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ b^{14, 73}_0) c in CNF: c b^{14, 72}_2 ∨ -b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ p_1008 ∨ -b^{14, 73}_2 c b^{14, 72}_2 ∨ -b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ p_1008 ∨ -b^{14, 73}_1 c b^{14, 72}_2 ∨ -b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ p_1008 ∨ b^{14, 73}_0 c in DIMACS: 12479 -12480 12481 1008 -12482 0 12479 -12480 12481 1008 -12483 0 12479 -12480 12481 1008 12484 0 c 1-1 --> 0 c (-b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ b^{14, 72}_0 ∧ -p_1008) -> (-b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ -b^{14, 73}_0) c in CNF: c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ p_1008 ∨ -b^{14, 73}_2 c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ p_1008 ∨ -b^{14, 73}_1 c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ p_1008 ∨ -b^{14, 73}_0 c in DIMACS: 12479 12480 -12481 1008 -12482 0 12479 12480 -12481 1008 -12483 0 12479 12480 -12481 1008 -12484 0 c 0-1 --> -1 c (-b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ -b^{14, 72}_0 ∧ -p_1008) -> ( b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ b^{14, 73}_0) c in CNF: c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ p_1008 ∨ b^{14, 73}_2 c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ p_1008 ∨ -b^{14, 73}_1 c b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ p_1008 ∨ b^{14, 73}_0 c in DIMACS: 12479 12480 12481 1008 12482 0 12479 12480 12481 1008 -12483 0 12479 12480 12481 1008 12484 0 c -1-1 --> -2 c ( b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ b^{14, 72}_0 ∧ -p_1008) -> ( b^{14, 73}_2 ∧ b^{14, 73}_1 ∧ -b^{14, 73}_0) c in CNF: c -b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ p_1008 ∨ b^{14, 73}_2 c -b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ p_1008 ∨ b^{14, 73}_1 c -b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ p_1008 ∨ -b^{14, 73}_0 c in DIMACS: -12479 12480 -12481 1008 12482 0 -12479 12480 -12481 1008 12483 0 -12479 12480 -12481 1008 -12484 0 c -2-1 --> break c ( b^{14, 72}_2 ∧ b^{14, 72}_1 ∧ -b^{14, 72}_0 ∧ -p_1008) -> break c in CNF: c -b^{14, 72}_2 ∨ -b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ p_1008 ∨ break c in DIMACS: -12479 -12480 12481 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 72}_2 ∧ -b^{14, 72}_1 ∧ -b^{14, 72}_0 ∧ true) c in CNF: c -b^{14, 72}_2 ∨ b^{14, 72}_1 ∨ b^{14, 72}_0 ∨ false c in DIMACS: -12479 12480 12481 0 c 3 does not represent an automaton state. c -(-b^{14, 72}_2 ∧ b^{14, 72}_1 ∧ b^{14, 72}_0 ∧ true) c in CNF: c b^{14, 72}_2 ∨ -b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ false c in DIMACS: 12479 -12480 -12481 0 c -3 does not represent an automaton state. c -( b^{14, 72}_2 ∧ b^{14, 72}_1 ∧ b^{14, 72}_0 ∧ true) c in CNF: c -b^{14, 72}_2 ∨ -b^{14, 72}_1 ∨ -b^{14, 72}_0 ∨ false c in DIMACS: -12479 -12480 -12481 0 c i = 73 c -2+1 --> -1 c ( b^{14, 73}_2 ∧ b^{14, 73}_1 ∧ -b^{14, 73}_0 ∧ p_1022) -> ( b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ b^{14, 74}_0) c in CNF: c -b^{14, 73}_2 ∨ -b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ -p_1022 ∨ b^{14, 74}_2 c -b^{14, 73}_2 ∨ -b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ -p_1022 ∨ -b^{14, 74}_1 c -b^{14, 73}_2 ∨ -b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ -p_1022 ∨ b^{14, 74}_0 c in DIMACS: -12482 -12483 12484 -1022 12485 0 -12482 -12483 12484 -1022 -12486 0 -12482 -12483 12484 -1022 12487 0 c -1+1 --> 0 c ( b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ b^{14, 73}_0 ∧ p_1022) -> (-b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ -b^{14, 74}_0) c in CNF: c -b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ -p_1022 ∨ -b^{14, 74}_2 c -b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ -p_1022 ∨ -b^{14, 74}_1 c -b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ -p_1022 ∨ -b^{14, 74}_0 c in DIMACS: -12482 12483 -12484 -1022 -12485 0 -12482 12483 -12484 -1022 -12486 0 -12482 12483 -12484 -1022 -12487 0 c 0+1 --> 1 c (-b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ -b^{14, 73}_0 ∧ p_1022) -> (-b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ b^{14, 74}_0) c in CNF: c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ -p_1022 ∨ -b^{14, 74}_2 c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ -p_1022 ∨ -b^{14, 74}_1 c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ -p_1022 ∨ b^{14, 74}_0 c in DIMACS: 12482 12483 12484 -1022 -12485 0 12482 12483 12484 -1022 -12486 0 12482 12483 12484 -1022 12487 0 c 1+1 --> 2 c (-b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ b^{14, 73}_0 ∧ p_1022) -> (-b^{14, 74}_2 ∧ b^{14, 74}_1 ∧ -b^{14, 74}_0) c in CNF: c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ -p_1022 ∨ -b^{14, 74}_2 c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ -p_1022 ∨ b^{14, 74}_1 c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ -p_1022 ∨ -b^{14, 74}_0 c in DIMACS: 12482 12483 -12484 -1022 -12485 0 12482 12483 -12484 -1022 12486 0 12482 12483 -12484 -1022 -12487 0 c 2+1 --> break c (-b^{14, 73}_2 ∧ b^{14, 73}_1 ∧ -b^{14, 73}_0 ∧ p_1022) -> break c in CNF: c b^{14, 73}_2 ∨ -b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ -p_1022 ∨ break c in DIMACS: 12482 -12483 12484 -1022 1162 0 c 2-1 --> 1 c (-b^{14, 73}_2 ∧ b^{14, 73}_1 ∧ -b^{14, 73}_0 ∧ -p_1022) -> (-b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ b^{14, 74}_0) c in CNF: c b^{14, 73}_2 ∨ -b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ p_1022 ∨ -b^{14, 74}_2 c b^{14, 73}_2 ∨ -b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ p_1022 ∨ -b^{14, 74}_1 c b^{14, 73}_2 ∨ -b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ p_1022 ∨ b^{14, 74}_0 c in DIMACS: 12482 -12483 12484 1022 -12485 0 12482 -12483 12484 1022 -12486 0 12482 -12483 12484 1022 12487 0 c 1-1 --> 0 c (-b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ b^{14, 73}_0 ∧ -p_1022) -> (-b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ -b^{14, 74}_0) c in CNF: c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ p_1022 ∨ -b^{14, 74}_2 c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ p_1022 ∨ -b^{14, 74}_1 c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ p_1022 ∨ -b^{14, 74}_0 c in DIMACS: 12482 12483 -12484 1022 -12485 0 12482 12483 -12484 1022 -12486 0 12482 12483 -12484 1022 -12487 0 c 0-1 --> -1 c (-b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ -b^{14, 73}_0 ∧ -p_1022) -> ( b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ b^{14, 74}_0) c in CNF: c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ p_1022 ∨ b^{14, 74}_2 c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ p_1022 ∨ -b^{14, 74}_1 c b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ p_1022 ∨ b^{14, 74}_0 c in DIMACS: 12482 12483 12484 1022 12485 0 12482 12483 12484 1022 -12486 0 12482 12483 12484 1022 12487 0 c -1-1 --> -2 c ( b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ b^{14, 73}_0 ∧ -p_1022) -> ( b^{14, 74}_2 ∧ b^{14, 74}_1 ∧ -b^{14, 74}_0) c in CNF: c -b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ p_1022 ∨ b^{14, 74}_2 c -b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ p_1022 ∨ b^{14, 74}_1 c -b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ p_1022 ∨ -b^{14, 74}_0 c in DIMACS: -12482 12483 -12484 1022 12485 0 -12482 12483 -12484 1022 12486 0 -12482 12483 -12484 1022 -12487 0 c -2-1 --> break c ( b^{14, 73}_2 ∧ b^{14, 73}_1 ∧ -b^{14, 73}_0 ∧ -p_1022) -> break c in CNF: c -b^{14, 73}_2 ∨ -b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ p_1022 ∨ break c in DIMACS: -12482 -12483 12484 1022 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 73}_2 ∧ -b^{14, 73}_1 ∧ -b^{14, 73}_0 ∧ true) c in CNF: c -b^{14, 73}_2 ∨ b^{14, 73}_1 ∨ b^{14, 73}_0 ∨ false c in DIMACS: -12482 12483 12484 0 c 3 does not represent an automaton state. c -(-b^{14, 73}_2 ∧ b^{14, 73}_1 ∧ b^{14, 73}_0 ∧ true) c in CNF: c b^{14, 73}_2 ∨ -b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ false c in DIMACS: 12482 -12483 -12484 0 c -3 does not represent an automaton state. c -( b^{14, 73}_2 ∧ b^{14, 73}_1 ∧ b^{14, 73}_0 ∧ true) c in CNF: c -b^{14, 73}_2 ∨ -b^{14, 73}_1 ∨ -b^{14, 73}_0 ∨ false c in DIMACS: -12482 -12483 -12484 0 c i = 74 c -2+1 --> -1 c ( b^{14, 74}_2 ∧ b^{14, 74}_1 ∧ -b^{14, 74}_0 ∧ p_1036) -> ( b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ b^{14, 75}_0) c in CNF: c -b^{14, 74}_2 ∨ -b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ -p_1036 ∨ b^{14, 75}_2 c -b^{14, 74}_2 ∨ -b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ -p_1036 ∨ -b^{14, 75}_1 c -b^{14, 74}_2 ∨ -b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ -p_1036 ∨ b^{14, 75}_0 c in DIMACS: -12485 -12486 12487 -1036 12488 0 -12485 -12486 12487 -1036 -12489 0 -12485 -12486 12487 -1036 12490 0 c -1+1 --> 0 c ( b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ b^{14, 74}_0 ∧ p_1036) -> (-b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ -b^{14, 75}_0) c in CNF: c -b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ -p_1036 ∨ -b^{14, 75}_2 c -b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ -p_1036 ∨ -b^{14, 75}_1 c -b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ -p_1036 ∨ -b^{14, 75}_0 c in DIMACS: -12485 12486 -12487 -1036 -12488 0 -12485 12486 -12487 -1036 -12489 0 -12485 12486 -12487 -1036 -12490 0 c 0+1 --> 1 c (-b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ -b^{14, 74}_0 ∧ p_1036) -> (-b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ b^{14, 75}_0) c in CNF: c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ -p_1036 ∨ -b^{14, 75}_2 c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ -p_1036 ∨ -b^{14, 75}_1 c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ -p_1036 ∨ b^{14, 75}_0 c in DIMACS: 12485 12486 12487 -1036 -12488 0 12485 12486 12487 -1036 -12489 0 12485 12486 12487 -1036 12490 0 c 1+1 --> 2 c (-b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ b^{14, 74}_0 ∧ p_1036) -> (-b^{14, 75}_2 ∧ b^{14, 75}_1 ∧ -b^{14, 75}_0) c in CNF: c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ -p_1036 ∨ -b^{14, 75}_2 c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ -p_1036 ∨ b^{14, 75}_1 c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ -p_1036 ∨ -b^{14, 75}_0 c in DIMACS: 12485 12486 -12487 -1036 -12488 0 12485 12486 -12487 -1036 12489 0 12485 12486 -12487 -1036 -12490 0 c 2+1 --> break c (-b^{14, 74}_2 ∧ b^{14, 74}_1 ∧ -b^{14, 74}_0 ∧ p_1036) -> break c in CNF: c b^{14, 74}_2 ∨ -b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ -p_1036 ∨ break c in DIMACS: 12485 -12486 12487 -1036 1162 0 c 2-1 --> 1 c (-b^{14, 74}_2 ∧ b^{14, 74}_1 ∧ -b^{14, 74}_0 ∧ -p_1036) -> (-b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ b^{14, 75}_0) c in CNF: c b^{14, 74}_2 ∨ -b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ p_1036 ∨ -b^{14, 75}_2 c b^{14, 74}_2 ∨ -b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ p_1036 ∨ -b^{14, 75}_1 c b^{14, 74}_2 ∨ -b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ p_1036 ∨ b^{14, 75}_0 c in DIMACS: 12485 -12486 12487 1036 -12488 0 12485 -12486 12487 1036 -12489 0 12485 -12486 12487 1036 12490 0 c 1-1 --> 0 c (-b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ b^{14, 74}_0 ∧ -p_1036) -> (-b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ -b^{14, 75}_0) c in CNF: c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ p_1036 ∨ -b^{14, 75}_2 c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ p_1036 ∨ -b^{14, 75}_1 c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ p_1036 ∨ -b^{14, 75}_0 c in DIMACS: 12485 12486 -12487 1036 -12488 0 12485 12486 -12487 1036 -12489 0 12485 12486 -12487 1036 -12490 0 c 0-1 --> -1 c (-b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ -b^{14, 74}_0 ∧ -p_1036) -> ( b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ b^{14, 75}_0) c in CNF: c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ p_1036 ∨ b^{14, 75}_2 c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ p_1036 ∨ -b^{14, 75}_1 c b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ p_1036 ∨ b^{14, 75}_0 c in DIMACS: 12485 12486 12487 1036 12488 0 12485 12486 12487 1036 -12489 0 12485 12486 12487 1036 12490 0 c -1-1 --> -2 c ( b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ b^{14, 74}_0 ∧ -p_1036) -> ( b^{14, 75}_2 ∧ b^{14, 75}_1 ∧ -b^{14, 75}_0) c in CNF: c -b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ p_1036 ∨ b^{14, 75}_2 c -b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ p_1036 ∨ b^{14, 75}_1 c -b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ p_1036 ∨ -b^{14, 75}_0 c in DIMACS: -12485 12486 -12487 1036 12488 0 -12485 12486 -12487 1036 12489 0 -12485 12486 -12487 1036 -12490 0 c -2-1 --> break c ( b^{14, 74}_2 ∧ b^{14, 74}_1 ∧ -b^{14, 74}_0 ∧ -p_1036) -> break c in CNF: c -b^{14, 74}_2 ∨ -b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ p_1036 ∨ break c in DIMACS: -12485 -12486 12487 1036 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 74}_2 ∧ -b^{14, 74}_1 ∧ -b^{14, 74}_0 ∧ true) c in CNF: c -b^{14, 74}_2 ∨ b^{14, 74}_1 ∨ b^{14, 74}_0 ∨ false c in DIMACS: -12485 12486 12487 0 c 3 does not represent an automaton state. c -(-b^{14, 74}_2 ∧ b^{14, 74}_1 ∧ b^{14, 74}_0 ∧ true) c in CNF: c b^{14, 74}_2 ∨ -b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ false c in DIMACS: 12485 -12486 -12487 0 c -3 does not represent an automaton state. c -( b^{14, 74}_2 ∧ b^{14, 74}_1 ∧ b^{14, 74}_0 ∧ true) c in CNF: c -b^{14, 74}_2 ∨ -b^{14, 74}_1 ∨ -b^{14, 74}_0 ∨ false c in DIMACS: -12485 -12486 -12487 0 c i = 75 c -2+1 --> -1 c ( b^{14, 75}_2 ∧ b^{14, 75}_1 ∧ -b^{14, 75}_0 ∧ p_1050) -> ( b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ b^{14, 76}_0) c in CNF: c -b^{14, 75}_2 ∨ -b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ -p_1050 ∨ b^{14, 76}_2 c -b^{14, 75}_2 ∨ -b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ -p_1050 ∨ -b^{14, 76}_1 c -b^{14, 75}_2 ∨ -b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ -p_1050 ∨ b^{14, 76}_0 c in DIMACS: -12488 -12489 12490 -1050 12491 0 -12488 -12489 12490 -1050 -12492 0 -12488 -12489 12490 -1050 12493 0 c -1+1 --> 0 c ( b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ b^{14, 75}_0 ∧ p_1050) -> (-b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ -b^{14, 76}_0) c in CNF: c -b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ -p_1050 ∨ -b^{14, 76}_2 c -b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ -p_1050 ∨ -b^{14, 76}_1 c -b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ -p_1050 ∨ -b^{14, 76}_0 c in DIMACS: -12488 12489 -12490 -1050 -12491 0 -12488 12489 -12490 -1050 -12492 0 -12488 12489 -12490 -1050 -12493 0 c 0+1 --> 1 c (-b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ -b^{14, 75}_0 ∧ p_1050) -> (-b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ b^{14, 76}_0) c in CNF: c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ -p_1050 ∨ -b^{14, 76}_2 c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ -p_1050 ∨ -b^{14, 76}_1 c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ -p_1050 ∨ b^{14, 76}_0 c in DIMACS: 12488 12489 12490 -1050 -12491 0 12488 12489 12490 -1050 -12492 0 12488 12489 12490 -1050 12493 0 c 1+1 --> 2 c (-b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ b^{14, 75}_0 ∧ p_1050) -> (-b^{14, 76}_2 ∧ b^{14, 76}_1 ∧ -b^{14, 76}_0) c in CNF: c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ -p_1050 ∨ -b^{14, 76}_2 c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ -p_1050 ∨ b^{14, 76}_1 c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ -p_1050 ∨ -b^{14, 76}_0 c in DIMACS: 12488 12489 -12490 -1050 -12491 0 12488 12489 -12490 -1050 12492 0 12488 12489 -12490 -1050 -12493 0 c 2+1 --> break c (-b^{14, 75}_2 ∧ b^{14, 75}_1 ∧ -b^{14, 75}_0 ∧ p_1050) -> break c in CNF: c b^{14, 75}_2 ∨ -b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ -p_1050 ∨ break c in DIMACS: 12488 -12489 12490 -1050 1162 0 c 2-1 --> 1 c (-b^{14, 75}_2 ∧ b^{14, 75}_1 ∧ -b^{14, 75}_0 ∧ -p_1050) -> (-b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ b^{14, 76}_0) c in CNF: c b^{14, 75}_2 ∨ -b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ p_1050 ∨ -b^{14, 76}_2 c b^{14, 75}_2 ∨ -b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ p_1050 ∨ -b^{14, 76}_1 c b^{14, 75}_2 ∨ -b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ p_1050 ∨ b^{14, 76}_0 c in DIMACS: 12488 -12489 12490 1050 -12491 0 12488 -12489 12490 1050 -12492 0 12488 -12489 12490 1050 12493 0 c 1-1 --> 0 c (-b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ b^{14, 75}_0 ∧ -p_1050) -> (-b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ -b^{14, 76}_0) c in CNF: c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ p_1050 ∨ -b^{14, 76}_2 c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ p_1050 ∨ -b^{14, 76}_1 c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ p_1050 ∨ -b^{14, 76}_0 c in DIMACS: 12488 12489 -12490 1050 -12491 0 12488 12489 -12490 1050 -12492 0 12488 12489 -12490 1050 -12493 0 c 0-1 --> -1 c (-b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ -b^{14, 75}_0 ∧ -p_1050) -> ( b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ b^{14, 76}_0) c in CNF: c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ p_1050 ∨ b^{14, 76}_2 c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ p_1050 ∨ -b^{14, 76}_1 c b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ p_1050 ∨ b^{14, 76}_0 c in DIMACS: 12488 12489 12490 1050 12491 0 12488 12489 12490 1050 -12492 0 12488 12489 12490 1050 12493 0 c -1-1 --> -2 c ( b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ b^{14, 75}_0 ∧ -p_1050) -> ( b^{14, 76}_2 ∧ b^{14, 76}_1 ∧ -b^{14, 76}_0) c in CNF: c -b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ p_1050 ∨ b^{14, 76}_2 c -b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ p_1050 ∨ b^{14, 76}_1 c -b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ p_1050 ∨ -b^{14, 76}_0 c in DIMACS: -12488 12489 -12490 1050 12491 0 -12488 12489 -12490 1050 12492 0 -12488 12489 -12490 1050 -12493 0 c -2-1 --> break c ( b^{14, 75}_2 ∧ b^{14, 75}_1 ∧ -b^{14, 75}_0 ∧ -p_1050) -> break c in CNF: c -b^{14, 75}_2 ∨ -b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ p_1050 ∨ break c in DIMACS: -12488 -12489 12490 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 75}_2 ∧ -b^{14, 75}_1 ∧ -b^{14, 75}_0 ∧ true) c in CNF: c -b^{14, 75}_2 ∨ b^{14, 75}_1 ∨ b^{14, 75}_0 ∨ false c in DIMACS: -12488 12489 12490 0 c 3 does not represent an automaton state. c -(-b^{14, 75}_2 ∧ b^{14, 75}_1 ∧ b^{14, 75}_0 ∧ true) c in CNF: c b^{14, 75}_2 ∨ -b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ false c in DIMACS: 12488 -12489 -12490 0 c -3 does not represent an automaton state. c -( b^{14, 75}_2 ∧ b^{14, 75}_1 ∧ b^{14, 75}_0 ∧ true) c in CNF: c -b^{14, 75}_2 ∨ -b^{14, 75}_1 ∨ -b^{14, 75}_0 ∨ false c in DIMACS: -12488 -12489 -12490 0 c i = 76 c -2+1 --> -1 c ( b^{14, 76}_2 ∧ b^{14, 76}_1 ∧ -b^{14, 76}_0 ∧ p_1064) -> ( b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ b^{14, 77}_0) c in CNF: c -b^{14, 76}_2 ∨ -b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ -p_1064 ∨ b^{14, 77}_2 c -b^{14, 76}_2 ∨ -b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ -p_1064 ∨ -b^{14, 77}_1 c -b^{14, 76}_2 ∨ -b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ -p_1064 ∨ b^{14, 77}_0 c in DIMACS: -12491 -12492 12493 -1064 12494 0 -12491 -12492 12493 -1064 -12495 0 -12491 -12492 12493 -1064 12496 0 c -1+1 --> 0 c ( b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ b^{14, 76}_0 ∧ p_1064) -> (-b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ -b^{14, 77}_0) c in CNF: c -b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ -p_1064 ∨ -b^{14, 77}_2 c -b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ -p_1064 ∨ -b^{14, 77}_1 c -b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ -p_1064 ∨ -b^{14, 77}_0 c in DIMACS: -12491 12492 -12493 -1064 -12494 0 -12491 12492 -12493 -1064 -12495 0 -12491 12492 -12493 -1064 -12496 0 c 0+1 --> 1 c (-b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ -b^{14, 76}_0 ∧ p_1064) -> (-b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ b^{14, 77}_0) c in CNF: c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ -p_1064 ∨ -b^{14, 77}_2 c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ -p_1064 ∨ -b^{14, 77}_1 c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ -p_1064 ∨ b^{14, 77}_0 c in DIMACS: 12491 12492 12493 -1064 -12494 0 12491 12492 12493 -1064 -12495 0 12491 12492 12493 -1064 12496 0 c 1+1 --> 2 c (-b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ b^{14, 76}_0 ∧ p_1064) -> (-b^{14, 77}_2 ∧ b^{14, 77}_1 ∧ -b^{14, 77}_0) c in CNF: c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ -p_1064 ∨ -b^{14, 77}_2 c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ -p_1064 ∨ b^{14, 77}_1 c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ -p_1064 ∨ -b^{14, 77}_0 c in DIMACS: 12491 12492 -12493 -1064 -12494 0 12491 12492 -12493 -1064 12495 0 12491 12492 -12493 -1064 -12496 0 c 2+1 --> break c (-b^{14, 76}_2 ∧ b^{14, 76}_1 ∧ -b^{14, 76}_0 ∧ p_1064) -> break c in CNF: c b^{14, 76}_2 ∨ -b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ -p_1064 ∨ break c in DIMACS: 12491 -12492 12493 -1064 1162 0 c 2-1 --> 1 c (-b^{14, 76}_2 ∧ b^{14, 76}_1 ∧ -b^{14, 76}_0 ∧ -p_1064) -> (-b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ b^{14, 77}_0) c in CNF: c b^{14, 76}_2 ∨ -b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ p_1064 ∨ -b^{14, 77}_2 c b^{14, 76}_2 ∨ -b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ p_1064 ∨ -b^{14, 77}_1 c b^{14, 76}_2 ∨ -b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ p_1064 ∨ b^{14, 77}_0 c in DIMACS: 12491 -12492 12493 1064 -12494 0 12491 -12492 12493 1064 -12495 0 12491 -12492 12493 1064 12496 0 c 1-1 --> 0 c (-b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ b^{14, 76}_0 ∧ -p_1064) -> (-b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ -b^{14, 77}_0) c in CNF: c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ p_1064 ∨ -b^{14, 77}_2 c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ p_1064 ∨ -b^{14, 77}_1 c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ p_1064 ∨ -b^{14, 77}_0 c in DIMACS: 12491 12492 -12493 1064 -12494 0 12491 12492 -12493 1064 -12495 0 12491 12492 -12493 1064 -12496 0 c 0-1 --> -1 c (-b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ -b^{14, 76}_0 ∧ -p_1064) -> ( b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ b^{14, 77}_0) c in CNF: c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ p_1064 ∨ b^{14, 77}_2 c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ p_1064 ∨ -b^{14, 77}_1 c b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ p_1064 ∨ b^{14, 77}_0 c in DIMACS: 12491 12492 12493 1064 12494 0 12491 12492 12493 1064 -12495 0 12491 12492 12493 1064 12496 0 c -1-1 --> -2 c ( b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ b^{14, 76}_0 ∧ -p_1064) -> ( b^{14, 77}_2 ∧ b^{14, 77}_1 ∧ -b^{14, 77}_0) c in CNF: c -b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ p_1064 ∨ b^{14, 77}_2 c -b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ p_1064 ∨ b^{14, 77}_1 c -b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ p_1064 ∨ -b^{14, 77}_0 c in DIMACS: -12491 12492 -12493 1064 12494 0 -12491 12492 -12493 1064 12495 0 -12491 12492 -12493 1064 -12496 0 c -2-1 --> break c ( b^{14, 76}_2 ∧ b^{14, 76}_1 ∧ -b^{14, 76}_0 ∧ -p_1064) -> break c in CNF: c -b^{14, 76}_2 ∨ -b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ p_1064 ∨ break c in DIMACS: -12491 -12492 12493 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 76}_2 ∧ -b^{14, 76}_1 ∧ -b^{14, 76}_0 ∧ true) c in CNF: c -b^{14, 76}_2 ∨ b^{14, 76}_1 ∨ b^{14, 76}_0 ∨ false c in DIMACS: -12491 12492 12493 0 c 3 does not represent an automaton state. c -(-b^{14, 76}_2 ∧ b^{14, 76}_1 ∧ b^{14, 76}_0 ∧ true) c in CNF: c b^{14, 76}_2 ∨ -b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ false c in DIMACS: 12491 -12492 -12493 0 c -3 does not represent an automaton state. c -( b^{14, 76}_2 ∧ b^{14, 76}_1 ∧ b^{14, 76}_0 ∧ true) c in CNF: c -b^{14, 76}_2 ∨ -b^{14, 76}_1 ∨ -b^{14, 76}_0 ∨ false c in DIMACS: -12491 -12492 -12493 0 c i = 77 c -2+1 --> -1 c ( b^{14, 77}_2 ∧ b^{14, 77}_1 ∧ -b^{14, 77}_0 ∧ p_1078) -> ( b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ b^{14, 78}_0) c in CNF: c -b^{14, 77}_2 ∨ -b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ -p_1078 ∨ b^{14, 78}_2 c -b^{14, 77}_2 ∨ -b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ -p_1078 ∨ -b^{14, 78}_1 c -b^{14, 77}_2 ∨ -b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ -p_1078 ∨ b^{14, 78}_0 c in DIMACS: -12494 -12495 12496 -1078 12497 0 -12494 -12495 12496 -1078 -12498 0 -12494 -12495 12496 -1078 12499 0 c -1+1 --> 0 c ( b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ b^{14, 77}_0 ∧ p_1078) -> (-b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ -b^{14, 78}_0) c in CNF: c -b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ -p_1078 ∨ -b^{14, 78}_2 c -b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ -p_1078 ∨ -b^{14, 78}_1 c -b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ -p_1078 ∨ -b^{14, 78}_0 c in DIMACS: -12494 12495 -12496 -1078 -12497 0 -12494 12495 -12496 -1078 -12498 0 -12494 12495 -12496 -1078 -12499 0 c 0+1 --> 1 c (-b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ -b^{14, 77}_0 ∧ p_1078) -> (-b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ b^{14, 78}_0) c in CNF: c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ -p_1078 ∨ -b^{14, 78}_2 c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ -p_1078 ∨ -b^{14, 78}_1 c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ -p_1078 ∨ b^{14, 78}_0 c in DIMACS: 12494 12495 12496 -1078 -12497 0 12494 12495 12496 -1078 -12498 0 12494 12495 12496 -1078 12499 0 c 1+1 --> 2 c (-b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ b^{14, 77}_0 ∧ p_1078) -> (-b^{14, 78}_2 ∧ b^{14, 78}_1 ∧ -b^{14, 78}_0) c in CNF: c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ -p_1078 ∨ -b^{14, 78}_2 c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ -p_1078 ∨ b^{14, 78}_1 c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ -p_1078 ∨ -b^{14, 78}_0 c in DIMACS: 12494 12495 -12496 -1078 -12497 0 12494 12495 -12496 -1078 12498 0 12494 12495 -12496 -1078 -12499 0 c 2+1 --> break c (-b^{14, 77}_2 ∧ b^{14, 77}_1 ∧ -b^{14, 77}_0 ∧ p_1078) -> break c in CNF: c b^{14, 77}_2 ∨ -b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ -p_1078 ∨ break c in DIMACS: 12494 -12495 12496 -1078 1162 0 c 2-1 --> 1 c (-b^{14, 77}_2 ∧ b^{14, 77}_1 ∧ -b^{14, 77}_0 ∧ -p_1078) -> (-b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ b^{14, 78}_0) c in CNF: c b^{14, 77}_2 ∨ -b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ p_1078 ∨ -b^{14, 78}_2 c b^{14, 77}_2 ∨ -b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ p_1078 ∨ -b^{14, 78}_1 c b^{14, 77}_2 ∨ -b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ p_1078 ∨ b^{14, 78}_0 c in DIMACS: 12494 -12495 12496 1078 -12497 0 12494 -12495 12496 1078 -12498 0 12494 -12495 12496 1078 12499 0 c 1-1 --> 0 c (-b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ b^{14, 77}_0 ∧ -p_1078) -> (-b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ -b^{14, 78}_0) c in CNF: c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ p_1078 ∨ -b^{14, 78}_2 c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ p_1078 ∨ -b^{14, 78}_1 c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ p_1078 ∨ -b^{14, 78}_0 c in DIMACS: 12494 12495 -12496 1078 -12497 0 12494 12495 -12496 1078 -12498 0 12494 12495 -12496 1078 -12499 0 c 0-1 --> -1 c (-b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ -b^{14, 77}_0 ∧ -p_1078) -> ( b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ b^{14, 78}_0) c in CNF: c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ p_1078 ∨ b^{14, 78}_2 c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ p_1078 ∨ -b^{14, 78}_1 c b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ p_1078 ∨ b^{14, 78}_0 c in DIMACS: 12494 12495 12496 1078 12497 0 12494 12495 12496 1078 -12498 0 12494 12495 12496 1078 12499 0 c -1-1 --> -2 c ( b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ b^{14, 77}_0 ∧ -p_1078) -> ( b^{14, 78}_2 ∧ b^{14, 78}_1 ∧ -b^{14, 78}_0) c in CNF: c -b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ p_1078 ∨ b^{14, 78}_2 c -b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ p_1078 ∨ b^{14, 78}_1 c -b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ p_1078 ∨ -b^{14, 78}_0 c in DIMACS: -12494 12495 -12496 1078 12497 0 -12494 12495 -12496 1078 12498 0 -12494 12495 -12496 1078 -12499 0 c -2-1 --> break c ( b^{14, 77}_2 ∧ b^{14, 77}_1 ∧ -b^{14, 77}_0 ∧ -p_1078) -> break c in CNF: c -b^{14, 77}_2 ∨ -b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ p_1078 ∨ break c in DIMACS: -12494 -12495 12496 1078 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 77}_2 ∧ -b^{14, 77}_1 ∧ -b^{14, 77}_0 ∧ true) c in CNF: c -b^{14, 77}_2 ∨ b^{14, 77}_1 ∨ b^{14, 77}_0 ∨ false c in DIMACS: -12494 12495 12496 0 c 3 does not represent an automaton state. c -(-b^{14, 77}_2 ∧ b^{14, 77}_1 ∧ b^{14, 77}_0 ∧ true) c in CNF: c b^{14, 77}_2 ∨ -b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ false c in DIMACS: 12494 -12495 -12496 0 c -3 does not represent an automaton state. c -( b^{14, 77}_2 ∧ b^{14, 77}_1 ∧ b^{14, 77}_0 ∧ true) c in CNF: c -b^{14, 77}_2 ∨ -b^{14, 77}_1 ∨ -b^{14, 77}_0 ∨ false c in DIMACS: -12494 -12495 -12496 0 c i = 78 c -2+1 --> -1 c ( b^{14, 78}_2 ∧ b^{14, 78}_1 ∧ -b^{14, 78}_0 ∧ p_1092) -> ( b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ b^{14, 79}_0) c in CNF: c -b^{14, 78}_2 ∨ -b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ -p_1092 ∨ b^{14, 79}_2 c -b^{14, 78}_2 ∨ -b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ -p_1092 ∨ -b^{14, 79}_1 c -b^{14, 78}_2 ∨ -b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ -p_1092 ∨ b^{14, 79}_0 c in DIMACS: -12497 -12498 12499 -1092 12500 0 -12497 -12498 12499 -1092 -12501 0 -12497 -12498 12499 -1092 12502 0 c -1+1 --> 0 c ( b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ b^{14, 78}_0 ∧ p_1092) -> (-b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ -b^{14, 79}_0) c in CNF: c -b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ -p_1092 ∨ -b^{14, 79}_2 c -b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ -p_1092 ∨ -b^{14, 79}_1 c -b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ -p_1092 ∨ -b^{14, 79}_0 c in DIMACS: -12497 12498 -12499 -1092 -12500 0 -12497 12498 -12499 -1092 -12501 0 -12497 12498 -12499 -1092 -12502 0 c 0+1 --> 1 c (-b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ -b^{14, 78}_0 ∧ p_1092) -> (-b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ b^{14, 79}_0) c in CNF: c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ -p_1092 ∨ -b^{14, 79}_2 c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ -p_1092 ∨ -b^{14, 79}_1 c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ -p_1092 ∨ b^{14, 79}_0 c in DIMACS: 12497 12498 12499 -1092 -12500 0 12497 12498 12499 -1092 -12501 0 12497 12498 12499 -1092 12502 0 c 1+1 --> 2 c (-b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ b^{14, 78}_0 ∧ p_1092) -> (-b^{14, 79}_2 ∧ b^{14, 79}_1 ∧ -b^{14, 79}_0) c in CNF: c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ -p_1092 ∨ -b^{14, 79}_2 c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ -p_1092 ∨ b^{14, 79}_1 c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ -p_1092 ∨ -b^{14, 79}_0 c in DIMACS: 12497 12498 -12499 -1092 -12500 0 12497 12498 -12499 -1092 12501 0 12497 12498 -12499 -1092 -12502 0 c 2+1 --> break c (-b^{14, 78}_2 ∧ b^{14, 78}_1 ∧ -b^{14, 78}_0 ∧ p_1092) -> break c in CNF: c b^{14, 78}_2 ∨ -b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ -p_1092 ∨ break c in DIMACS: 12497 -12498 12499 -1092 1162 0 c 2-1 --> 1 c (-b^{14, 78}_2 ∧ b^{14, 78}_1 ∧ -b^{14, 78}_0 ∧ -p_1092) -> (-b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ b^{14, 79}_0) c in CNF: c b^{14, 78}_2 ∨ -b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ p_1092 ∨ -b^{14, 79}_2 c b^{14, 78}_2 ∨ -b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ p_1092 ∨ -b^{14, 79}_1 c b^{14, 78}_2 ∨ -b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ p_1092 ∨ b^{14, 79}_0 c in DIMACS: 12497 -12498 12499 1092 -12500 0 12497 -12498 12499 1092 -12501 0 12497 -12498 12499 1092 12502 0 c 1-1 --> 0 c (-b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ b^{14, 78}_0 ∧ -p_1092) -> (-b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ -b^{14, 79}_0) c in CNF: c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ p_1092 ∨ -b^{14, 79}_2 c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ p_1092 ∨ -b^{14, 79}_1 c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ p_1092 ∨ -b^{14, 79}_0 c in DIMACS: 12497 12498 -12499 1092 -12500 0 12497 12498 -12499 1092 -12501 0 12497 12498 -12499 1092 -12502 0 c 0-1 --> -1 c (-b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ -b^{14, 78}_0 ∧ -p_1092) -> ( b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ b^{14, 79}_0) c in CNF: c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ p_1092 ∨ b^{14, 79}_2 c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ p_1092 ∨ -b^{14, 79}_1 c b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ p_1092 ∨ b^{14, 79}_0 c in DIMACS: 12497 12498 12499 1092 12500 0 12497 12498 12499 1092 -12501 0 12497 12498 12499 1092 12502 0 c -1-1 --> -2 c ( b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ b^{14, 78}_0 ∧ -p_1092) -> ( b^{14, 79}_2 ∧ b^{14, 79}_1 ∧ -b^{14, 79}_0) c in CNF: c -b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ p_1092 ∨ b^{14, 79}_2 c -b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ p_1092 ∨ b^{14, 79}_1 c -b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ p_1092 ∨ -b^{14, 79}_0 c in DIMACS: -12497 12498 -12499 1092 12500 0 -12497 12498 -12499 1092 12501 0 -12497 12498 -12499 1092 -12502 0 c -2-1 --> break c ( b^{14, 78}_2 ∧ b^{14, 78}_1 ∧ -b^{14, 78}_0 ∧ -p_1092) -> break c in CNF: c -b^{14, 78}_2 ∨ -b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ p_1092 ∨ break c in DIMACS: -12497 -12498 12499 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 78}_2 ∧ -b^{14, 78}_1 ∧ -b^{14, 78}_0 ∧ true) c in CNF: c -b^{14, 78}_2 ∨ b^{14, 78}_1 ∨ b^{14, 78}_0 ∨ false c in DIMACS: -12497 12498 12499 0 c 3 does not represent an automaton state. c -(-b^{14, 78}_2 ∧ b^{14, 78}_1 ∧ b^{14, 78}_0 ∧ true) c in CNF: c b^{14, 78}_2 ∨ -b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ false c in DIMACS: 12497 -12498 -12499 0 c -3 does not represent an automaton state. c -( b^{14, 78}_2 ∧ b^{14, 78}_1 ∧ b^{14, 78}_0 ∧ true) c in CNF: c -b^{14, 78}_2 ∨ -b^{14, 78}_1 ∨ -b^{14, 78}_0 ∨ false c in DIMACS: -12497 -12498 -12499 0 c i = 79 c -2+1 --> -1 c ( b^{14, 79}_2 ∧ b^{14, 79}_1 ∧ -b^{14, 79}_0 ∧ p_1106) -> ( b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ b^{14, 80}_0) c in CNF: c -b^{14, 79}_2 ∨ -b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ -p_1106 ∨ b^{14, 80}_2 c -b^{14, 79}_2 ∨ -b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ -p_1106 ∨ -b^{14, 80}_1 c -b^{14, 79}_2 ∨ -b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ -p_1106 ∨ b^{14, 80}_0 c in DIMACS: -12500 -12501 12502 -1106 12503 0 -12500 -12501 12502 -1106 -12504 0 -12500 -12501 12502 -1106 12505 0 c -1+1 --> 0 c ( b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ b^{14, 79}_0 ∧ p_1106) -> (-b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ -b^{14, 80}_0) c in CNF: c -b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ -p_1106 ∨ -b^{14, 80}_2 c -b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ -p_1106 ∨ -b^{14, 80}_1 c -b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ -p_1106 ∨ -b^{14, 80}_0 c in DIMACS: -12500 12501 -12502 -1106 -12503 0 -12500 12501 -12502 -1106 -12504 0 -12500 12501 -12502 -1106 -12505 0 c 0+1 --> 1 c (-b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ -b^{14, 79}_0 ∧ p_1106) -> (-b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ b^{14, 80}_0) c in CNF: c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ -p_1106 ∨ -b^{14, 80}_2 c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ -p_1106 ∨ -b^{14, 80}_1 c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ -p_1106 ∨ b^{14, 80}_0 c in DIMACS: 12500 12501 12502 -1106 -12503 0 12500 12501 12502 -1106 -12504 0 12500 12501 12502 -1106 12505 0 c 1+1 --> 2 c (-b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ b^{14, 79}_0 ∧ p_1106) -> (-b^{14, 80}_2 ∧ b^{14, 80}_1 ∧ -b^{14, 80}_0) c in CNF: c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ -p_1106 ∨ -b^{14, 80}_2 c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ -p_1106 ∨ b^{14, 80}_1 c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ -p_1106 ∨ -b^{14, 80}_0 c in DIMACS: 12500 12501 -12502 -1106 -12503 0 12500 12501 -12502 -1106 12504 0 12500 12501 -12502 -1106 -12505 0 c 2+1 --> break c (-b^{14, 79}_2 ∧ b^{14, 79}_1 ∧ -b^{14, 79}_0 ∧ p_1106) -> break c in CNF: c b^{14, 79}_2 ∨ -b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ -p_1106 ∨ break c in DIMACS: 12500 -12501 12502 -1106 1162 0 c 2-1 --> 1 c (-b^{14, 79}_2 ∧ b^{14, 79}_1 ∧ -b^{14, 79}_0 ∧ -p_1106) -> (-b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ b^{14, 80}_0) c in CNF: c b^{14, 79}_2 ∨ -b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ p_1106 ∨ -b^{14, 80}_2 c b^{14, 79}_2 ∨ -b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ p_1106 ∨ -b^{14, 80}_1 c b^{14, 79}_2 ∨ -b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ p_1106 ∨ b^{14, 80}_0 c in DIMACS: 12500 -12501 12502 1106 -12503 0 12500 -12501 12502 1106 -12504 0 12500 -12501 12502 1106 12505 0 c 1-1 --> 0 c (-b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ b^{14, 79}_0 ∧ -p_1106) -> (-b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ -b^{14, 80}_0) c in CNF: c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ p_1106 ∨ -b^{14, 80}_2 c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ p_1106 ∨ -b^{14, 80}_1 c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ p_1106 ∨ -b^{14, 80}_0 c in DIMACS: 12500 12501 -12502 1106 -12503 0 12500 12501 -12502 1106 -12504 0 12500 12501 -12502 1106 -12505 0 c 0-1 --> -1 c (-b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ -b^{14, 79}_0 ∧ -p_1106) -> ( b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ b^{14, 80}_0) c in CNF: c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ p_1106 ∨ b^{14, 80}_2 c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ p_1106 ∨ -b^{14, 80}_1 c b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ p_1106 ∨ b^{14, 80}_0 c in DIMACS: 12500 12501 12502 1106 12503 0 12500 12501 12502 1106 -12504 0 12500 12501 12502 1106 12505 0 c -1-1 --> -2 c ( b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ b^{14, 79}_0 ∧ -p_1106) -> ( b^{14, 80}_2 ∧ b^{14, 80}_1 ∧ -b^{14, 80}_0) c in CNF: c -b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ p_1106 ∨ b^{14, 80}_2 c -b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ p_1106 ∨ b^{14, 80}_1 c -b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ p_1106 ∨ -b^{14, 80}_0 c in DIMACS: -12500 12501 -12502 1106 12503 0 -12500 12501 -12502 1106 12504 0 -12500 12501 -12502 1106 -12505 0 c -2-1 --> break c ( b^{14, 79}_2 ∧ b^{14, 79}_1 ∧ -b^{14, 79}_0 ∧ -p_1106) -> break c in CNF: c -b^{14, 79}_2 ∨ -b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ p_1106 ∨ break c in DIMACS: -12500 -12501 12502 1106 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 79}_2 ∧ -b^{14, 79}_1 ∧ -b^{14, 79}_0 ∧ true) c in CNF: c -b^{14, 79}_2 ∨ b^{14, 79}_1 ∨ b^{14, 79}_0 ∨ false c in DIMACS: -12500 12501 12502 0 c 3 does not represent an automaton state. c -(-b^{14, 79}_2 ∧ b^{14, 79}_1 ∧ b^{14, 79}_0 ∧ true) c in CNF: c b^{14, 79}_2 ∨ -b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ false c in DIMACS: 12500 -12501 -12502 0 c -3 does not represent an automaton state. c -( b^{14, 79}_2 ∧ b^{14, 79}_1 ∧ b^{14, 79}_0 ∧ true) c in CNF: c -b^{14, 79}_2 ∨ -b^{14, 79}_1 ∨ -b^{14, 79}_0 ∨ false c in DIMACS: -12500 -12501 -12502 0 c i = 80 c -2+1 --> -1 c ( b^{14, 80}_2 ∧ b^{14, 80}_1 ∧ -b^{14, 80}_0 ∧ p_1120) -> ( b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ b^{14, 81}_0) c in CNF: c -b^{14, 80}_2 ∨ -b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ -p_1120 ∨ b^{14, 81}_2 c -b^{14, 80}_2 ∨ -b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ -p_1120 ∨ -b^{14, 81}_1 c -b^{14, 80}_2 ∨ -b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ -p_1120 ∨ b^{14, 81}_0 c in DIMACS: -12503 -12504 12505 -1120 12506 0 -12503 -12504 12505 -1120 -12507 0 -12503 -12504 12505 -1120 12508 0 c -1+1 --> 0 c ( b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ b^{14, 80}_0 ∧ p_1120) -> (-b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ -b^{14, 81}_0) c in CNF: c -b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ -p_1120 ∨ -b^{14, 81}_2 c -b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ -p_1120 ∨ -b^{14, 81}_1 c -b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ -p_1120 ∨ -b^{14, 81}_0 c in DIMACS: -12503 12504 -12505 -1120 -12506 0 -12503 12504 -12505 -1120 -12507 0 -12503 12504 -12505 -1120 -12508 0 c 0+1 --> 1 c (-b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ -b^{14, 80}_0 ∧ p_1120) -> (-b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ b^{14, 81}_0) c in CNF: c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ -p_1120 ∨ -b^{14, 81}_2 c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ -p_1120 ∨ -b^{14, 81}_1 c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ -p_1120 ∨ b^{14, 81}_0 c in DIMACS: 12503 12504 12505 -1120 -12506 0 12503 12504 12505 -1120 -12507 0 12503 12504 12505 -1120 12508 0 c 1+1 --> 2 c (-b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ b^{14, 80}_0 ∧ p_1120) -> (-b^{14, 81}_2 ∧ b^{14, 81}_1 ∧ -b^{14, 81}_0) c in CNF: c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ -p_1120 ∨ -b^{14, 81}_2 c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ -p_1120 ∨ b^{14, 81}_1 c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ -p_1120 ∨ -b^{14, 81}_0 c in DIMACS: 12503 12504 -12505 -1120 -12506 0 12503 12504 -12505 -1120 12507 0 12503 12504 -12505 -1120 -12508 0 c 2+1 --> break c (-b^{14, 80}_2 ∧ b^{14, 80}_1 ∧ -b^{14, 80}_0 ∧ p_1120) -> break c in CNF: c b^{14, 80}_2 ∨ -b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ -p_1120 ∨ break c in DIMACS: 12503 -12504 12505 -1120 1162 0 c 2-1 --> 1 c (-b^{14, 80}_2 ∧ b^{14, 80}_1 ∧ -b^{14, 80}_0 ∧ -p_1120) -> (-b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ b^{14, 81}_0) c in CNF: c b^{14, 80}_2 ∨ -b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ p_1120 ∨ -b^{14, 81}_2 c b^{14, 80}_2 ∨ -b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ p_1120 ∨ -b^{14, 81}_1 c b^{14, 80}_2 ∨ -b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ p_1120 ∨ b^{14, 81}_0 c in DIMACS: 12503 -12504 12505 1120 -12506 0 12503 -12504 12505 1120 -12507 0 12503 -12504 12505 1120 12508 0 c 1-1 --> 0 c (-b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ b^{14, 80}_0 ∧ -p_1120) -> (-b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ -b^{14, 81}_0) c in CNF: c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ p_1120 ∨ -b^{14, 81}_2 c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ p_1120 ∨ -b^{14, 81}_1 c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ p_1120 ∨ -b^{14, 81}_0 c in DIMACS: 12503 12504 -12505 1120 -12506 0 12503 12504 -12505 1120 -12507 0 12503 12504 -12505 1120 -12508 0 c 0-1 --> -1 c (-b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ -b^{14, 80}_0 ∧ -p_1120) -> ( b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ b^{14, 81}_0) c in CNF: c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ p_1120 ∨ b^{14, 81}_2 c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ p_1120 ∨ -b^{14, 81}_1 c b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ p_1120 ∨ b^{14, 81}_0 c in DIMACS: 12503 12504 12505 1120 12506 0 12503 12504 12505 1120 -12507 0 12503 12504 12505 1120 12508 0 c -1-1 --> -2 c ( b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ b^{14, 80}_0 ∧ -p_1120) -> ( b^{14, 81}_2 ∧ b^{14, 81}_1 ∧ -b^{14, 81}_0) c in CNF: c -b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ p_1120 ∨ b^{14, 81}_2 c -b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ p_1120 ∨ b^{14, 81}_1 c -b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ p_1120 ∨ -b^{14, 81}_0 c in DIMACS: -12503 12504 -12505 1120 12506 0 -12503 12504 -12505 1120 12507 0 -12503 12504 -12505 1120 -12508 0 c -2-1 --> break c ( b^{14, 80}_2 ∧ b^{14, 80}_1 ∧ -b^{14, 80}_0 ∧ -p_1120) -> break c in CNF: c -b^{14, 80}_2 ∨ -b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ p_1120 ∨ break c in DIMACS: -12503 -12504 12505 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 80}_2 ∧ -b^{14, 80}_1 ∧ -b^{14, 80}_0 ∧ true) c in CNF: c -b^{14, 80}_2 ∨ b^{14, 80}_1 ∨ b^{14, 80}_0 ∨ false c in DIMACS: -12503 12504 12505 0 c 3 does not represent an automaton state. c -(-b^{14, 80}_2 ∧ b^{14, 80}_1 ∧ b^{14, 80}_0 ∧ true) c in CNF: c b^{14, 80}_2 ∨ -b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ false c in DIMACS: 12503 -12504 -12505 0 c -3 does not represent an automaton state. c -( b^{14, 80}_2 ∧ b^{14, 80}_1 ∧ b^{14, 80}_0 ∧ true) c in CNF: c -b^{14, 80}_2 ∨ -b^{14, 80}_1 ∨ -b^{14, 80}_0 ∨ false c in DIMACS: -12503 -12504 -12505 0 c i = 81 c -2+1 --> -1 c ( b^{14, 81}_2 ∧ b^{14, 81}_1 ∧ -b^{14, 81}_0 ∧ p_1134) -> ( b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ b^{14, 82}_0) c in CNF: c -b^{14, 81}_2 ∨ -b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ -p_1134 ∨ b^{14, 82}_2 c -b^{14, 81}_2 ∨ -b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ -p_1134 ∨ -b^{14, 82}_1 c -b^{14, 81}_2 ∨ -b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ -p_1134 ∨ b^{14, 82}_0 c in DIMACS: -12506 -12507 12508 -1134 12509 0 -12506 -12507 12508 -1134 -12510 0 -12506 -12507 12508 -1134 12511 0 c -1+1 --> 0 c ( b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ b^{14, 81}_0 ∧ p_1134) -> (-b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ -b^{14, 82}_0) c in CNF: c -b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ -p_1134 ∨ -b^{14, 82}_2 c -b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ -p_1134 ∨ -b^{14, 82}_1 c -b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ -p_1134 ∨ -b^{14, 82}_0 c in DIMACS: -12506 12507 -12508 -1134 -12509 0 -12506 12507 -12508 -1134 -12510 0 -12506 12507 -12508 -1134 -12511 0 c 0+1 --> 1 c (-b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ -b^{14, 81}_0 ∧ p_1134) -> (-b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ b^{14, 82}_0) c in CNF: c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ -p_1134 ∨ -b^{14, 82}_2 c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ -p_1134 ∨ -b^{14, 82}_1 c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ -p_1134 ∨ b^{14, 82}_0 c in DIMACS: 12506 12507 12508 -1134 -12509 0 12506 12507 12508 -1134 -12510 0 12506 12507 12508 -1134 12511 0 c 1+1 --> 2 c (-b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ b^{14, 81}_0 ∧ p_1134) -> (-b^{14, 82}_2 ∧ b^{14, 82}_1 ∧ -b^{14, 82}_0) c in CNF: c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ -p_1134 ∨ -b^{14, 82}_2 c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ -p_1134 ∨ b^{14, 82}_1 c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ -p_1134 ∨ -b^{14, 82}_0 c in DIMACS: 12506 12507 -12508 -1134 -12509 0 12506 12507 -12508 -1134 12510 0 12506 12507 -12508 -1134 -12511 0 c 2+1 --> break c (-b^{14, 81}_2 ∧ b^{14, 81}_1 ∧ -b^{14, 81}_0 ∧ p_1134) -> break c in CNF: c b^{14, 81}_2 ∨ -b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ -p_1134 ∨ break c in DIMACS: 12506 -12507 12508 -1134 1162 0 c 2-1 --> 1 c (-b^{14, 81}_2 ∧ b^{14, 81}_1 ∧ -b^{14, 81}_0 ∧ -p_1134) -> (-b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ b^{14, 82}_0) c in CNF: c b^{14, 81}_2 ∨ -b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ p_1134 ∨ -b^{14, 82}_2 c b^{14, 81}_2 ∨ -b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ p_1134 ∨ -b^{14, 82}_1 c b^{14, 81}_2 ∨ -b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ p_1134 ∨ b^{14, 82}_0 c in DIMACS: 12506 -12507 12508 1134 -12509 0 12506 -12507 12508 1134 -12510 0 12506 -12507 12508 1134 12511 0 c 1-1 --> 0 c (-b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ b^{14, 81}_0 ∧ -p_1134) -> (-b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ -b^{14, 82}_0) c in CNF: c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ p_1134 ∨ -b^{14, 82}_2 c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ p_1134 ∨ -b^{14, 82}_1 c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ p_1134 ∨ -b^{14, 82}_0 c in DIMACS: 12506 12507 -12508 1134 -12509 0 12506 12507 -12508 1134 -12510 0 12506 12507 -12508 1134 -12511 0 c 0-1 --> -1 c (-b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ -b^{14, 81}_0 ∧ -p_1134) -> ( b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ b^{14, 82}_0) c in CNF: c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ p_1134 ∨ b^{14, 82}_2 c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ p_1134 ∨ -b^{14, 82}_1 c b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ p_1134 ∨ b^{14, 82}_0 c in DIMACS: 12506 12507 12508 1134 12509 0 12506 12507 12508 1134 -12510 0 12506 12507 12508 1134 12511 0 c -1-1 --> -2 c ( b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ b^{14, 81}_0 ∧ -p_1134) -> ( b^{14, 82}_2 ∧ b^{14, 82}_1 ∧ -b^{14, 82}_0) c in CNF: c -b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ p_1134 ∨ b^{14, 82}_2 c -b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ p_1134 ∨ b^{14, 82}_1 c -b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ p_1134 ∨ -b^{14, 82}_0 c in DIMACS: -12506 12507 -12508 1134 12509 0 -12506 12507 -12508 1134 12510 0 -12506 12507 -12508 1134 -12511 0 c -2-1 --> break c ( b^{14, 81}_2 ∧ b^{14, 81}_1 ∧ -b^{14, 81}_0 ∧ -p_1134) -> break c in CNF: c -b^{14, 81}_2 ∨ -b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ p_1134 ∨ break c in DIMACS: -12506 -12507 12508 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 81}_2 ∧ -b^{14, 81}_1 ∧ -b^{14, 81}_0 ∧ true) c in CNF: c -b^{14, 81}_2 ∨ b^{14, 81}_1 ∨ b^{14, 81}_0 ∨ false c in DIMACS: -12506 12507 12508 0 c 3 does not represent an automaton state. c -(-b^{14, 81}_2 ∧ b^{14, 81}_1 ∧ b^{14, 81}_0 ∧ true) c in CNF: c b^{14, 81}_2 ∨ -b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ false c in DIMACS: 12506 -12507 -12508 0 c -3 does not represent an automaton state. c -( b^{14, 81}_2 ∧ b^{14, 81}_1 ∧ b^{14, 81}_0 ∧ true) c in CNF: c -b^{14, 81}_2 ∨ -b^{14, 81}_1 ∨ -b^{14, 81}_0 ∨ false c in DIMACS: -12506 -12507 -12508 0 c i = 82 c -2+1 --> -1 c ( b^{14, 82}_2 ∧ b^{14, 82}_1 ∧ -b^{14, 82}_0 ∧ p_1148) -> ( b^{14, 83}_2 ∧ -b^{14, 83}_1 ∧ b^{14, 83}_0) c in CNF: c -b^{14, 82}_2 ∨ -b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ -p_1148 ∨ b^{14, 83}_2 c -b^{14, 82}_2 ∨ -b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ -p_1148 ∨ -b^{14, 83}_1 c -b^{14, 82}_2 ∨ -b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ -p_1148 ∨ b^{14, 83}_0 c in DIMACS: -12509 -12510 12511 -1148 12512 0 -12509 -12510 12511 -1148 -12513 0 -12509 -12510 12511 -1148 12514 0 c -1+1 --> 0 c ( b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ b^{14, 82}_0 ∧ p_1148) -> (-b^{14, 83}_2 ∧ -b^{14, 83}_1 ∧ -b^{14, 83}_0) c in CNF: c -b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ -p_1148 ∨ -b^{14, 83}_2 c -b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ -p_1148 ∨ -b^{14, 83}_1 c -b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ -p_1148 ∨ -b^{14, 83}_0 c in DIMACS: -12509 12510 -12511 -1148 -12512 0 -12509 12510 -12511 -1148 -12513 0 -12509 12510 -12511 -1148 -12514 0 c 0+1 --> 1 c (-b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ -b^{14, 82}_0 ∧ p_1148) -> (-b^{14, 83}_2 ∧ -b^{14, 83}_1 ∧ b^{14, 83}_0) c in CNF: c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ -p_1148 ∨ -b^{14, 83}_2 c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ -p_1148 ∨ -b^{14, 83}_1 c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ -p_1148 ∨ b^{14, 83}_0 c in DIMACS: 12509 12510 12511 -1148 -12512 0 12509 12510 12511 -1148 -12513 0 12509 12510 12511 -1148 12514 0 c 1+1 --> 2 c (-b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ b^{14, 82}_0 ∧ p_1148) -> (-b^{14, 83}_2 ∧ b^{14, 83}_1 ∧ -b^{14, 83}_0) c in CNF: c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ -p_1148 ∨ -b^{14, 83}_2 c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ -p_1148 ∨ b^{14, 83}_1 c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ -p_1148 ∨ -b^{14, 83}_0 c in DIMACS: 12509 12510 -12511 -1148 -12512 0 12509 12510 -12511 -1148 12513 0 12509 12510 -12511 -1148 -12514 0 c 2+1 --> break c (-b^{14, 82}_2 ∧ b^{14, 82}_1 ∧ -b^{14, 82}_0 ∧ p_1148) -> break c in CNF: c b^{14, 82}_2 ∨ -b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ -p_1148 ∨ break c in DIMACS: 12509 -12510 12511 -1148 1162 0 c 2-1 --> 1 c (-b^{14, 82}_2 ∧ b^{14, 82}_1 ∧ -b^{14, 82}_0 ∧ -p_1148) -> (-b^{14, 83}_2 ∧ -b^{14, 83}_1 ∧ b^{14, 83}_0) c in CNF: c b^{14, 82}_2 ∨ -b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ p_1148 ∨ -b^{14, 83}_2 c b^{14, 82}_2 ∨ -b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ p_1148 ∨ -b^{14, 83}_1 c b^{14, 82}_2 ∨ -b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ p_1148 ∨ b^{14, 83}_0 c in DIMACS: 12509 -12510 12511 1148 -12512 0 12509 -12510 12511 1148 -12513 0 12509 -12510 12511 1148 12514 0 c 1-1 --> 0 c (-b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ b^{14, 82}_0 ∧ -p_1148) -> (-b^{14, 83}_2 ∧ -b^{14, 83}_1 ∧ -b^{14, 83}_0) c in CNF: c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ p_1148 ∨ -b^{14, 83}_2 c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ p_1148 ∨ -b^{14, 83}_1 c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ p_1148 ∨ -b^{14, 83}_0 c in DIMACS: 12509 12510 -12511 1148 -12512 0 12509 12510 -12511 1148 -12513 0 12509 12510 -12511 1148 -12514 0 c 0-1 --> -1 c (-b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ -b^{14, 82}_0 ∧ -p_1148) -> ( b^{14, 83}_2 ∧ -b^{14, 83}_1 ∧ b^{14, 83}_0) c in CNF: c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ p_1148 ∨ b^{14, 83}_2 c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ p_1148 ∨ -b^{14, 83}_1 c b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ p_1148 ∨ b^{14, 83}_0 c in DIMACS: 12509 12510 12511 1148 12512 0 12509 12510 12511 1148 -12513 0 12509 12510 12511 1148 12514 0 c -1-1 --> -2 c ( b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ b^{14, 82}_0 ∧ -p_1148) -> ( b^{14, 83}_2 ∧ b^{14, 83}_1 ∧ -b^{14, 83}_0) c in CNF: c -b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ p_1148 ∨ b^{14, 83}_2 c -b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ p_1148 ∨ b^{14, 83}_1 c -b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ p_1148 ∨ -b^{14, 83}_0 c in DIMACS: -12509 12510 -12511 1148 12512 0 -12509 12510 -12511 1148 12513 0 -12509 12510 -12511 1148 -12514 0 c -2-1 --> break c ( b^{14, 82}_2 ∧ b^{14, 82}_1 ∧ -b^{14, 82}_0 ∧ -p_1148) -> break c in CNF: c -b^{14, 82}_2 ∨ -b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ p_1148 ∨ break c in DIMACS: -12509 -12510 12511 1148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{14, 82}_2 ∧ -b^{14, 82}_1 ∧ -b^{14, 82}_0 ∧ true) c in CNF: c -b^{14, 82}_2 ∨ b^{14, 82}_1 ∨ b^{14, 82}_0 ∨ false c in DIMACS: -12509 12510 12511 0 c 3 does not represent an automaton state. c -(-b^{14, 82}_2 ∧ b^{14, 82}_1 ∧ b^{14, 82}_0 ∧ true) c in CNF: c b^{14, 82}_2 ∨ -b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ false c in DIMACS: 12509 -12510 -12511 0 c -3 does not represent an automaton state. c -( b^{14, 82}_2 ∧ b^{14, 82}_1 ∧ b^{14, 82}_0 ∧ true) c in CNF: c -b^{14, 82}_2 ∨ -b^{14, 82}_1 ∨ -b^{14, 82}_0 ∨ false c in DIMACS: -12509 -12510 -12511 0 c INIT for k = 15 c -b^{15, 1}_2 c -b^{15, 1}_1 c -b^{15, 1}_0 c in DIMACS: -12515 0 -12516 0 -12517 0 c Transitions for k = 15 c i = 1 c -2+1 --> -1 c ( b^{15, 1}_2 ∧ b^{15, 1}_1 ∧ -b^{15, 1}_0 ∧ p_15) -> ( b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ b^{15, 2}_0) c in CNF: c -b^{15, 1}_2 ∨ -b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ -p_15 ∨ b^{15, 2}_2 c -b^{15, 1}_2 ∨ -b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ -p_15 ∨ -b^{15, 2}_1 c -b^{15, 1}_2 ∨ -b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ -p_15 ∨ b^{15, 2}_0 c in DIMACS: -12515 -12516 12517 -15 12518 0 -12515 -12516 12517 -15 -12519 0 -12515 -12516 12517 -15 12520 0 c -1+1 --> 0 c ( b^{15, 1}_2 ∧ -b^{15, 1}_1 ∧ b^{15, 1}_0 ∧ p_15) -> (-b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ -b^{15, 2}_0) c in CNF: c -b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ -p_15 ∨ -b^{15, 2}_2 c -b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ -p_15 ∨ -b^{15, 2}_1 c -b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ -p_15 ∨ -b^{15, 2}_0 c in DIMACS: -12515 12516 -12517 -15 -12518 0 -12515 12516 -12517 -15 -12519 0 -12515 12516 -12517 -15 -12520 0 c 0+1 --> 1 c (-b^{15, 1}_2 ∧ -b^{15, 1}_1 ∧ -b^{15, 1}_0 ∧ p_15) -> (-b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ b^{15, 2}_0) c in CNF: c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ -p_15 ∨ -b^{15, 2}_2 c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ -p_15 ∨ -b^{15, 2}_1 c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ -p_15 ∨ b^{15, 2}_0 c in DIMACS: 12515 12516 12517 -15 -12518 0 12515 12516 12517 -15 -12519 0 12515 12516 12517 -15 12520 0 c 1+1 --> 2 c (-b^{15, 1}_2 ∧ -b^{15, 1}_1 ∧ b^{15, 1}_0 ∧ p_15) -> (-b^{15, 2}_2 ∧ b^{15, 2}_1 ∧ -b^{15, 2}_0) c in CNF: c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ -p_15 ∨ -b^{15, 2}_2 c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ -p_15 ∨ b^{15, 2}_1 c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ -p_15 ∨ -b^{15, 2}_0 c in DIMACS: 12515 12516 -12517 -15 -12518 0 12515 12516 -12517 -15 12519 0 12515 12516 -12517 -15 -12520 0 c 2+1 --> break c (-b^{15, 1}_2 ∧ b^{15, 1}_1 ∧ -b^{15, 1}_0 ∧ p_15) -> break c in CNF: c b^{15, 1}_2 ∨ -b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ -p_15 ∨ break c in DIMACS: 12515 -12516 12517 -15 1162 0 c 2-1 --> 1 c (-b^{15, 1}_2 ∧ b^{15, 1}_1 ∧ -b^{15, 1}_0 ∧ -p_15) -> (-b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ b^{15, 2}_0) c in CNF: c b^{15, 1}_2 ∨ -b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ p_15 ∨ -b^{15, 2}_2 c b^{15, 1}_2 ∨ -b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ p_15 ∨ -b^{15, 2}_1 c b^{15, 1}_2 ∨ -b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ p_15 ∨ b^{15, 2}_0 c in DIMACS: 12515 -12516 12517 15 -12518 0 12515 -12516 12517 15 -12519 0 12515 -12516 12517 15 12520 0 c 1-1 --> 0 c (-b^{15, 1}_2 ∧ -b^{15, 1}_1 ∧ b^{15, 1}_0 ∧ -p_15) -> (-b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ -b^{15, 2}_0) c in CNF: c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ p_15 ∨ -b^{15, 2}_2 c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ p_15 ∨ -b^{15, 2}_1 c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ p_15 ∨ -b^{15, 2}_0 c in DIMACS: 12515 12516 -12517 15 -12518 0 12515 12516 -12517 15 -12519 0 12515 12516 -12517 15 -12520 0 c 0-1 --> -1 c (-b^{15, 1}_2 ∧ -b^{15, 1}_1 ∧ -b^{15, 1}_0 ∧ -p_15) -> ( b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ b^{15, 2}_0) c in CNF: c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ p_15 ∨ b^{15, 2}_2 c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ p_15 ∨ -b^{15, 2}_1 c b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ p_15 ∨ b^{15, 2}_0 c in DIMACS: 12515 12516 12517 15 12518 0 12515 12516 12517 15 -12519 0 12515 12516 12517 15 12520 0 c -1-1 --> -2 c ( b^{15, 1}_2 ∧ -b^{15, 1}_1 ∧ b^{15, 1}_0 ∧ -p_15) -> ( b^{15, 2}_2 ∧ b^{15, 2}_1 ∧ -b^{15, 2}_0) c in CNF: c -b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ p_15 ∨ b^{15, 2}_2 c -b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ p_15 ∨ b^{15, 2}_1 c -b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ p_15 ∨ -b^{15, 2}_0 c in DIMACS: -12515 12516 -12517 15 12518 0 -12515 12516 -12517 15 12519 0 -12515 12516 -12517 15 -12520 0 c -2-1 --> break c ( b^{15, 1}_2 ∧ b^{15, 1}_1 ∧ -b^{15, 1}_0 ∧ -p_15) -> break c in CNF: c -b^{15, 1}_2 ∨ -b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ p_15 ∨ break c in DIMACS: -12515 -12516 12517 15 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 1}_2 ∧ -b^{15, 1}_1 ∧ -b^{15, 1}_0 ∧ true) c in CNF: c -b^{15, 1}_2 ∨ b^{15, 1}_1 ∨ b^{15, 1}_0 ∨ false c in DIMACS: -12515 12516 12517 0 c 3 does not represent an automaton state. c -(-b^{15, 1}_2 ∧ b^{15, 1}_1 ∧ b^{15, 1}_0 ∧ true) c in CNF: c b^{15, 1}_2 ∨ -b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ false c in DIMACS: 12515 -12516 -12517 0 c -3 does not represent an automaton state. c -( b^{15, 1}_2 ∧ b^{15, 1}_1 ∧ b^{15, 1}_0 ∧ true) c in CNF: c -b^{15, 1}_2 ∨ -b^{15, 1}_1 ∨ -b^{15, 1}_0 ∨ false c in DIMACS: -12515 -12516 -12517 0 c i = 2 c -2+1 --> -1 c ( b^{15, 2}_2 ∧ b^{15, 2}_1 ∧ -b^{15, 2}_0 ∧ p_30) -> ( b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ b^{15, 3}_0) c in CNF: c -b^{15, 2}_2 ∨ -b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ -p_30 ∨ b^{15, 3}_2 c -b^{15, 2}_2 ∨ -b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ -p_30 ∨ -b^{15, 3}_1 c -b^{15, 2}_2 ∨ -b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ -p_30 ∨ b^{15, 3}_0 c in DIMACS: -12518 -12519 12520 -30 12521 0 -12518 -12519 12520 -30 -12522 0 -12518 -12519 12520 -30 12523 0 c -1+1 --> 0 c ( b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ b^{15, 2}_0 ∧ p_30) -> (-b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ -b^{15, 3}_0) c in CNF: c -b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ -p_30 ∨ -b^{15, 3}_2 c -b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ -p_30 ∨ -b^{15, 3}_1 c -b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ -p_30 ∨ -b^{15, 3}_0 c in DIMACS: -12518 12519 -12520 -30 -12521 0 -12518 12519 -12520 -30 -12522 0 -12518 12519 -12520 -30 -12523 0 c 0+1 --> 1 c (-b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ -b^{15, 2}_0 ∧ p_30) -> (-b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ b^{15, 3}_0) c in CNF: c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ -p_30 ∨ -b^{15, 3}_2 c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ -p_30 ∨ -b^{15, 3}_1 c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ -p_30 ∨ b^{15, 3}_0 c in DIMACS: 12518 12519 12520 -30 -12521 0 12518 12519 12520 -30 -12522 0 12518 12519 12520 -30 12523 0 c 1+1 --> 2 c (-b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ b^{15, 2}_0 ∧ p_30) -> (-b^{15, 3}_2 ∧ b^{15, 3}_1 ∧ -b^{15, 3}_0) c in CNF: c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ -p_30 ∨ -b^{15, 3}_2 c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ -p_30 ∨ b^{15, 3}_1 c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ -p_30 ∨ -b^{15, 3}_0 c in DIMACS: 12518 12519 -12520 -30 -12521 0 12518 12519 -12520 -30 12522 0 12518 12519 -12520 -30 -12523 0 c 2+1 --> break c (-b^{15, 2}_2 ∧ b^{15, 2}_1 ∧ -b^{15, 2}_0 ∧ p_30) -> break c in CNF: c b^{15, 2}_2 ∨ -b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ -p_30 ∨ break c in DIMACS: 12518 -12519 12520 -30 1162 0 c 2-1 --> 1 c (-b^{15, 2}_2 ∧ b^{15, 2}_1 ∧ -b^{15, 2}_0 ∧ -p_30) -> (-b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ b^{15, 3}_0) c in CNF: c b^{15, 2}_2 ∨ -b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ p_30 ∨ -b^{15, 3}_2 c b^{15, 2}_2 ∨ -b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ p_30 ∨ -b^{15, 3}_1 c b^{15, 2}_2 ∨ -b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ p_30 ∨ b^{15, 3}_0 c in DIMACS: 12518 -12519 12520 30 -12521 0 12518 -12519 12520 30 -12522 0 12518 -12519 12520 30 12523 0 c 1-1 --> 0 c (-b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ b^{15, 2}_0 ∧ -p_30) -> (-b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ -b^{15, 3}_0) c in CNF: c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ p_30 ∨ -b^{15, 3}_2 c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ p_30 ∨ -b^{15, 3}_1 c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ p_30 ∨ -b^{15, 3}_0 c in DIMACS: 12518 12519 -12520 30 -12521 0 12518 12519 -12520 30 -12522 0 12518 12519 -12520 30 -12523 0 c 0-1 --> -1 c (-b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ -b^{15, 2}_0 ∧ -p_30) -> ( b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ b^{15, 3}_0) c in CNF: c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ p_30 ∨ b^{15, 3}_2 c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ p_30 ∨ -b^{15, 3}_1 c b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ p_30 ∨ b^{15, 3}_0 c in DIMACS: 12518 12519 12520 30 12521 0 12518 12519 12520 30 -12522 0 12518 12519 12520 30 12523 0 c -1-1 --> -2 c ( b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ b^{15, 2}_0 ∧ -p_30) -> ( b^{15, 3}_2 ∧ b^{15, 3}_1 ∧ -b^{15, 3}_0) c in CNF: c -b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ p_30 ∨ b^{15, 3}_2 c -b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ p_30 ∨ b^{15, 3}_1 c -b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ p_30 ∨ -b^{15, 3}_0 c in DIMACS: -12518 12519 -12520 30 12521 0 -12518 12519 -12520 30 12522 0 -12518 12519 -12520 30 -12523 0 c -2-1 --> break c ( b^{15, 2}_2 ∧ b^{15, 2}_1 ∧ -b^{15, 2}_0 ∧ -p_30) -> break c in CNF: c -b^{15, 2}_2 ∨ -b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ p_30 ∨ break c in DIMACS: -12518 -12519 12520 30 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 2}_2 ∧ -b^{15, 2}_1 ∧ -b^{15, 2}_0 ∧ true) c in CNF: c -b^{15, 2}_2 ∨ b^{15, 2}_1 ∨ b^{15, 2}_0 ∨ false c in DIMACS: -12518 12519 12520 0 c 3 does not represent an automaton state. c -(-b^{15, 2}_2 ∧ b^{15, 2}_1 ∧ b^{15, 2}_0 ∧ true) c in CNF: c b^{15, 2}_2 ∨ -b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ false c in DIMACS: 12518 -12519 -12520 0 c -3 does not represent an automaton state. c -( b^{15, 2}_2 ∧ b^{15, 2}_1 ∧ b^{15, 2}_0 ∧ true) c in CNF: c -b^{15, 2}_2 ∨ -b^{15, 2}_1 ∨ -b^{15, 2}_0 ∨ false c in DIMACS: -12518 -12519 -12520 0 c i = 3 c -2+1 --> -1 c ( b^{15, 3}_2 ∧ b^{15, 3}_1 ∧ -b^{15, 3}_0 ∧ p_45) -> ( b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ b^{15, 4}_0) c in CNF: c -b^{15, 3}_2 ∨ -b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ -p_45 ∨ b^{15, 4}_2 c -b^{15, 3}_2 ∨ -b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ -p_45 ∨ -b^{15, 4}_1 c -b^{15, 3}_2 ∨ -b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ -p_45 ∨ b^{15, 4}_0 c in DIMACS: -12521 -12522 12523 -45 12524 0 -12521 -12522 12523 -45 -12525 0 -12521 -12522 12523 -45 12526 0 c -1+1 --> 0 c ( b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ b^{15, 3}_0 ∧ p_45) -> (-b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ -b^{15, 4}_0) c in CNF: c -b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ -p_45 ∨ -b^{15, 4}_2 c -b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ -p_45 ∨ -b^{15, 4}_1 c -b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ -p_45 ∨ -b^{15, 4}_0 c in DIMACS: -12521 12522 -12523 -45 -12524 0 -12521 12522 -12523 -45 -12525 0 -12521 12522 -12523 -45 -12526 0 c 0+1 --> 1 c (-b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ -b^{15, 3}_0 ∧ p_45) -> (-b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ b^{15, 4}_0) c in CNF: c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ -p_45 ∨ -b^{15, 4}_2 c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ -p_45 ∨ -b^{15, 4}_1 c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ -p_45 ∨ b^{15, 4}_0 c in DIMACS: 12521 12522 12523 -45 -12524 0 12521 12522 12523 -45 -12525 0 12521 12522 12523 -45 12526 0 c 1+1 --> 2 c (-b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ b^{15, 3}_0 ∧ p_45) -> (-b^{15, 4}_2 ∧ b^{15, 4}_1 ∧ -b^{15, 4}_0) c in CNF: c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ -p_45 ∨ -b^{15, 4}_2 c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ -p_45 ∨ b^{15, 4}_1 c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ -p_45 ∨ -b^{15, 4}_0 c in DIMACS: 12521 12522 -12523 -45 -12524 0 12521 12522 -12523 -45 12525 0 12521 12522 -12523 -45 -12526 0 c 2+1 --> break c (-b^{15, 3}_2 ∧ b^{15, 3}_1 ∧ -b^{15, 3}_0 ∧ p_45) -> break c in CNF: c b^{15, 3}_2 ∨ -b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ -p_45 ∨ break c in DIMACS: 12521 -12522 12523 -45 1162 0 c 2-1 --> 1 c (-b^{15, 3}_2 ∧ b^{15, 3}_1 ∧ -b^{15, 3}_0 ∧ -p_45) -> (-b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ b^{15, 4}_0) c in CNF: c b^{15, 3}_2 ∨ -b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ p_45 ∨ -b^{15, 4}_2 c b^{15, 3}_2 ∨ -b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ p_45 ∨ -b^{15, 4}_1 c b^{15, 3}_2 ∨ -b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ p_45 ∨ b^{15, 4}_0 c in DIMACS: 12521 -12522 12523 45 -12524 0 12521 -12522 12523 45 -12525 0 12521 -12522 12523 45 12526 0 c 1-1 --> 0 c (-b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ b^{15, 3}_0 ∧ -p_45) -> (-b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ -b^{15, 4}_0) c in CNF: c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ p_45 ∨ -b^{15, 4}_2 c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ p_45 ∨ -b^{15, 4}_1 c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ p_45 ∨ -b^{15, 4}_0 c in DIMACS: 12521 12522 -12523 45 -12524 0 12521 12522 -12523 45 -12525 0 12521 12522 -12523 45 -12526 0 c 0-1 --> -1 c (-b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ -b^{15, 3}_0 ∧ -p_45) -> ( b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ b^{15, 4}_0) c in CNF: c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ p_45 ∨ b^{15, 4}_2 c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ p_45 ∨ -b^{15, 4}_1 c b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ p_45 ∨ b^{15, 4}_0 c in DIMACS: 12521 12522 12523 45 12524 0 12521 12522 12523 45 -12525 0 12521 12522 12523 45 12526 0 c -1-1 --> -2 c ( b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ b^{15, 3}_0 ∧ -p_45) -> ( b^{15, 4}_2 ∧ b^{15, 4}_1 ∧ -b^{15, 4}_0) c in CNF: c -b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ p_45 ∨ b^{15, 4}_2 c -b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ p_45 ∨ b^{15, 4}_1 c -b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ p_45 ∨ -b^{15, 4}_0 c in DIMACS: -12521 12522 -12523 45 12524 0 -12521 12522 -12523 45 12525 0 -12521 12522 -12523 45 -12526 0 c -2-1 --> break c ( b^{15, 3}_2 ∧ b^{15, 3}_1 ∧ -b^{15, 3}_0 ∧ -p_45) -> break c in CNF: c -b^{15, 3}_2 ∨ -b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ p_45 ∨ break c in DIMACS: -12521 -12522 12523 45 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 3}_2 ∧ -b^{15, 3}_1 ∧ -b^{15, 3}_0 ∧ true) c in CNF: c -b^{15, 3}_2 ∨ b^{15, 3}_1 ∨ b^{15, 3}_0 ∨ false c in DIMACS: -12521 12522 12523 0 c 3 does not represent an automaton state. c -(-b^{15, 3}_2 ∧ b^{15, 3}_1 ∧ b^{15, 3}_0 ∧ true) c in CNF: c b^{15, 3}_2 ∨ -b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ false c in DIMACS: 12521 -12522 -12523 0 c -3 does not represent an automaton state. c -( b^{15, 3}_2 ∧ b^{15, 3}_1 ∧ b^{15, 3}_0 ∧ true) c in CNF: c -b^{15, 3}_2 ∨ -b^{15, 3}_1 ∨ -b^{15, 3}_0 ∨ false c in DIMACS: -12521 -12522 -12523 0 c i = 4 c -2+1 --> -1 c ( b^{15, 4}_2 ∧ b^{15, 4}_1 ∧ -b^{15, 4}_0 ∧ p_60) -> ( b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ b^{15, 5}_0) c in CNF: c -b^{15, 4}_2 ∨ -b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ -p_60 ∨ b^{15, 5}_2 c -b^{15, 4}_2 ∨ -b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ -p_60 ∨ -b^{15, 5}_1 c -b^{15, 4}_2 ∨ -b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ -p_60 ∨ b^{15, 5}_0 c in DIMACS: -12524 -12525 12526 -60 12527 0 -12524 -12525 12526 -60 -12528 0 -12524 -12525 12526 -60 12529 0 c -1+1 --> 0 c ( b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ b^{15, 4}_0 ∧ p_60) -> (-b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ -b^{15, 5}_0) c in CNF: c -b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ -p_60 ∨ -b^{15, 5}_2 c -b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ -p_60 ∨ -b^{15, 5}_1 c -b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ -p_60 ∨ -b^{15, 5}_0 c in DIMACS: -12524 12525 -12526 -60 -12527 0 -12524 12525 -12526 -60 -12528 0 -12524 12525 -12526 -60 -12529 0 c 0+1 --> 1 c (-b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ -b^{15, 4}_0 ∧ p_60) -> (-b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ b^{15, 5}_0) c in CNF: c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ -p_60 ∨ -b^{15, 5}_2 c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ -p_60 ∨ -b^{15, 5}_1 c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ -p_60 ∨ b^{15, 5}_0 c in DIMACS: 12524 12525 12526 -60 -12527 0 12524 12525 12526 -60 -12528 0 12524 12525 12526 -60 12529 0 c 1+1 --> 2 c (-b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ b^{15, 4}_0 ∧ p_60) -> (-b^{15, 5}_2 ∧ b^{15, 5}_1 ∧ -b^{15, 5}_0) c in CNF: c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ -p_60 ∨ -b^{15, 5}_2 c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ -p_60 ∨ b^{15, 5}_1 c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ -p_60 ∨ -b^{15, 5}_0 c in DIMACS: 12524 12525 -12526 -60 -12527 0 12524 12525 -12526 -60 12528 0 12524 12525 -12526 -60 -12529 0 c 2+1 --> break c (-b^{15, 4}_2 ∧ b^{15, 4}_1 ∧ -b^{15, 4}_0 ∧ p_60) -> break c in CNF: c b^{15, 4}_2 ∨ -b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ -p_60 ∨ break c in DIMACS: 12524 -12525 12526 -60 1162 0 c 2-1 --> 1 c (-b^{15, 4}_2 ∧ b^{15, 4}_1 ∧ -b^{15, 4}_0 ∧ -p_60) -> (-b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ b^{15, 5}_0) c in CNF: c b^{15, 4}_2 ∨ -b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ p_60 ∨ -b^{15, 5}_2 c b^{15, 4}_2 ∨ -b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ p_60 ∨ -b^{15, 5}_1 c b^{15, 4}_2 ∨ -b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ p_60 ∨ b^{15, 5}_0 c in DIMACS: 12524 -12525 12526 60 -12527 0 12524 -12525 12526 60 -12528 0 12524 -12525 12526 60 12529 0 c 1-1 --> 0 c (-b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ b^{15, 4}_0 ∧ -p_60) -> (-b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ -b^{15, 5}_0) c in CNF: c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ p_60 ∨ -b^{15, 5}_2 c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ p_60 ∨ -b^{15, 5}_1 c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ p_60 ∨ -b^{15, 5}_0 c in DIMACS: 12524 12525 -12526 60 -12527 0 12524 12525 -12526 60 -12528 0 12524 12525 -12526 60 -12529 0 c 0-1 --> -1 c (-b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ -b^{15, 4}_0 ∧ -p_60) -> ( b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ b^{15, 5}_0) c in CNF: c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ p_60 ∨ b^{15, 5}_2 c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ p_60 ∨ -b^{15, 5}_1 c b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ p_60 ∨ b^{15, 5}_0 c in DIMACS: 12524 12525 12526 60 12527 0 12524 12525 12526 60 -12528 0 12524 12525 12526 60 12529 0 c -1-1 --> -2 c ( b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ b^{15, 4}_0 ∧ -p_60) -> ( b^{15, 5}_2 ∧ b^{15, 5}_1 ∧ -b^{15, 5}_0) c in CNF: c -b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ p_60 ∨ b^{15, 5}_2 c -b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ p_60 ∨ b^{15, 5}_1 c -b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ p_60 ∨ -b^{15, 5}_0 c in DIMACS: -12524 12525 -12526 60 12527 0 -12524 12525 -12526 60 12528 0 -12524 12525 -12526 60 -12529 0 c -2-1 --> break c ( b^{15, 4}_2 ∧ b^{15, 4}_1 ∧ -b^{15, 4}_0 ∧ -p_60) -> break c in CNF: c -b^{15, 4}_2 ∨ -b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ p_60 ∨ break c in DIMACS: -12524 -12525 12526 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 4}_2 ∧ -b^{15, 4}_1 ∧ -b^{15, 4}_0 ∧ true) c in CNF: c -b^{15, 4}_2 ∨ b^{15, 4}_1 ∨ b^{15, 4}_0 ∨ false c in DIMACS: -12524 12525 12526 0 c 3 does not represent an automaton state. c -(-b^{15, 4}_2 ∧ b^{15, 4}_1 ∧ b^{15, 4}_0 ∧ true) c in CNF: c b^{15, 4}_2 ∨ -b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ false c in DIMACS: 12524 -12525 -12526 0 c -3 does not represent an automaton state. c -( b^{15, 4}_2 ∧ b^{15, 4}_1 ∧ b^{15, 4}_0 ∧ true) c in CNF: c -b^{15, 4}_2 ∨ -b^{15, 4}_1 ∨ -b^{15, 4}_0 ∨ false c in DIMACS: -12524 -12525 -12526 0 c i = 5 c -2+1 --> -1 c ( b^{15, 5}_2 ∧ b^{15, 5}_1 ∧ -b^{15, 5}_0 ∧ p_75) -> ( b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ b^{15, 6}_0) c in CNF: c -b^{15, 5}_2 ∨ -b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ -p_75 ∨ b^{15, 6}_2 c -b^{15, 5}_2 ∨ -b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ -p_75 ∨ -b^{15, 6}_1 c -b^{15, 5}_2 ∨ -b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ -p_75 ∨ b^{15, 6}_0 c in DIMACS: -12527 -12528 12529 -75 12530 0 -12527 -12528 12529 -75 -12531 0 -12527 -12528 12529 -75 12532 0 c -1+1 --> 0 c ( b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ b^{15, 5}_0 ∧ p_75) -> (-b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ -b^{15, 6}_0) c in CNF: c -b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ -p_75 ∨ -b^{15, 6}_2 c -b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ -p_75 ∨ -b^{15, 6}_1 c -b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ -p_75 ∨ -b^{15, 6}_0 c in DIMACS: -12527 12528 -12529 -75 -12530 0 -12527 12528 -12529 -75 -12531 0 -12527 12528 -12529 -75 -12532 0 c 0+1 --> 1 c (-b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ -b^{15, 5}_0 ∧ p_75) -> (-b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ b^{15, 6}_0) c in CNF: c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ -p_75 ∨ -b^{15, 6}_2 c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ -p_75 ∨ -b^{15, 6}_1 c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ -p_75 ∨ b^{15, 6}_0 c in DIMACS: 12527 12528 12529 -75 -12530 0 12527 12528 12529 -75 -12531 0 12527 12528 12529 -75 12532 0 c 1+1 --> 2 c (-b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ b^{15, 5}_0 ∧ p_75) -> (-b^{15, 6}_2 ∧ b^{15, 6}_1 ∧ -b^{15, 6}_0) c in CNF: c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ -p_75 ∨ -b^{15, 6}_2 c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ -p_75 ∨ b^{15, 6}_1 c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ -p_75 ∨ -b^{15, 6}_0 c in DIMACS: 12527 12528 -12529 -75 -12530 0 12527 12528 -12529 -75 12531 0 12527 12528 -12529 -75 -12532 0 c 2+1 --> break c (-b^{15, 5}_2 ∧ b^{15, 5}_1 ∧ -b^{15, 5}_0 ∧ p_75) -> break c in CNF: c b^{15, 5}_2 ∨ -b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ -p_75 ∨ break c in DIMACS: 12527 -12528 12529 -75 1162 0 c 2-1 --> 1 c (-b^{15, 5}_2 ∧ b^{15, 5}_1 ∧ -b^{15, 5}_0 ∧ -p_75) -> (-b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ b^{15, 6}_0) c in CNF: c b^{15, 5}_2 ∨ -b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ p_75 ∨ -b^{15, 6}_2 c b^{15, 5}_2 ∨ -b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ p_75 ∨ -b^{15, 6}_1 c b^{15, 5}_2 ∨ -b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ p_75 ∨ b^{15, 6}_0 c in DIMACS: 12527 -12528 12529 75 -12530 0 12527 -12528 12529 75 -12531 0 12527 -12528 12529 75 12532 0 c 1-1 --> 0 c (-b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ b^{15, 5}_0 ∧ -p_75) -> (-b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ -b^{15, 6}_0) c in CNF: c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ p_75 ∨ -b^{15, 6}_2 c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ p_75 ∨ -b^{15, 6}_1 c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ p_75 ∨ -b^{15, 6}_0 c in DIMACS: 12527 12528 -12529 75 -12530 0 12527 12528 -12529 75 -12531 0 12527 12528 -12529 75 -12532 0 c 0-1 --> -1 c (-b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ -b^{15, 5}_0 ∧ -p_75) -> ( b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ b^{15, 6}_0) c in CNF: c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ p_75 ∨ b^{15, 6}_2 c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ p_75 ∨ -b^{15, 6}_1 c b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ p_75 ∨ b^{15, 6}_0 c in DIMACS: 12527 12528 12529 75 12530 0 12527 12528 12529 75 -12531 0 12527 12528 12529 75 12532 0 c -1-1 --> -2 c ( b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ b^{15, 5}_0 ∧ -p_75) -> ( b^{15, 6}_2 ∧ b^{15, 6}_1 ∧ -b^{15, 6}_0) c in CNF: c -b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ p_75 ∨ b^{15, 6}_2 c -b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ p_75 ∨ b^{15, 6}_1 c -b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ p_75 ∨ -b^{15, 6}_0 c in DIMACS: -12527 12528 -12529 75 12530 0 -12527 12528 -12529 75 12531 0 -12527 12528 -12529 75 -12532 0 c -2-1 --> break c ( b^{15, 5}_2 ∧ b^{15, 5}_1 ∧ -b^{15, 5}_0 ∧ -p_75) -> break c in CNF: c -b^{15, 5}_2 ∨ -b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ p_75 ∨ break c in DIMACS: -12527 -12528 12529 75 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 5}_2 ∧ -b^{15, 5}_1 ∧ -b^{15, 5}_0 ∧ true) c in CNF: c -b^{15, 5}_2 ∨ b^{15, 5}_1 ∨ b^{15, 5}_0 ∨ false c in DIMACS: -12527 12528 12529 0 c 3 does not represent an automaton state. c -(-b^{15, 5}_2 ∧ b^{15, 5}_1 ∧ b^{15, 5}_0 ∧ true) c in CNF: c b^{15, 5}_2 ∨ -b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ false c in DIMACS: 12527 -12528 -12529 0 c -3 does not represent an automaton state. c -( b^{15, 5}_2 ∧ b^{15, 5}_1 ∧ b^{15, 5}_0 ∧ true) c in CNF: c -b^{15, 5}_2 ∨ -b^{15, 5}_1 ∨ -b^{15, 5}_0 ∨ false c in DIMACS: -12527 -12528 -12529 0 c i = 6 c -2+1 --> -1 c ( b^{15, 6}_2 ∧ b^{15, 6}_1 ∧ -b^{15, 6}_0 ∧ p_90) -> ( b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ b^{15, 7}_0) c in CNF: c -b^{15, 6}_2 ∨ -b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ -p_90 ∨ b^{15, 7}_2 c -b^{15, 6}_2 ∨ -b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ -p_90 ∨ -b^{15, 7}_1 c -b^{15, 6}_2 ∨ -b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ -p_90 ∨ b^{15, 7}_0 c in DIMACS: -12530 -12531 12532 -90 12533 0 -12530 -12531 12532 -90 -12534 0 -12530 -12531 12532 -90 12535 0 c -1+1 --> 0 c ( b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ b^{15, 6}_0 ∧ p_90) -> (-b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ -b^{15, 7}_0) c in CNF: c -b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ -p_90 ∨ -b^{15, 7}_2 c -b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ -p_90 ∨ -b^{15, 7}_1 c -b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ -p_90 ∨ -b^{15, 7}_0 c in DIMACS: -12530 12531 -12532 -90 -12533 0 -12530 12531 -12532 -90 -12534 0 -12530 12531 -12532 -90 -12535 0 c 0+1 --> 1 c (-b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ -b^{15, 6}_0 ∧ p_90) -> (-b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ b^{15, 7}_0) c in CNF: c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ -p_90 ∨ -b^{15, 7}_2 c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ -p_90 ∨ -b^{15, 7}_1 c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ -p_90 ∨ b^{15, 7}_0 c in DIMACS: 12530 12531 12532 -90 -12533 0 12530 12531 12532 -90 -12534 0 12530 12531 12532 -90 12535 0 c 1+1 --> 2 c (-b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ b^{15, 6}_0 ∧ p_90) -> (-b^{15, 7}_2 ∧ b^{15, 7}_1 ∧ -b^{15, 7}_0) c in CNF: c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ -p_90 ∨ -b^{15, 7}_2 c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ -p_90 ∨ b^{15, 7}_1 c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ -p_90 ∨ -b^{15, 7}_0 c in DIMACS: 12530 12531 -12532 -90 -12533 0 12530 12531 -12532 -90 12534 0 12530 12531 -12532 -90 -12535 0 c 2+1 --> break c (-b^{15, 6}_2 ∧ b^{15, 6}_1 ∧ -b^{15, 6}_0 ∧ p_90) -> break c in CNF: c b^{15, 6}_2 ∨ -b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ -p_90 ∨ break c in DIMACS: 12530 -12531 12532 -90 1162 0 c 2-1 --> 1 c (-b^{15, 6}_2 ∧ b^{15, 6}_1 ∧ -b^{15, 6}_0 ∧ -p_90) -> (-b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ b^{15, 7}_0) c in CNF: c b^{15, 6}_2 ∨ -b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ p_90 ∨ -b^{15, 7}_2 c b^{15, 6}_2 ∨ -b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ p_90 ∨ -b^{15, 7}_1 c b^{15, 6}_2 ∨ -b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ p_90 ∨ b^{15, 7}_0 c in DIMACS: 12530 -12531 12532 90 -12533 0 12530 -12531 12532 90 -12534 0 12530 -12531 12532 90 12535 0 c 1-1 --> 0 c (-b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ b^{15, 6}_0 ∧ -p_90) -> (-b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ -b^{15, 7}_0) c in CNF: c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ p_90 ∨ -b^{15, 7}_2 c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ p_90 ∨ -b^{15, 7}_1 c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ p_90 ∨ -b^{15, 7}_0 c in DIMACS: 12530 12531 -12532 90 -12533 0 12530 12531 -12532 90 -12534 0 12530 12531 -12532 90 -12535 0 c 0-1 --> -1 c (-b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ -b^{15, 6}_0 ∧ -p_90) -> ( b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ b^{15, 7}_0) c in CNF: c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ p_90 ∨ b^{15, 7}_2 c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ p_90 ∨ -b^{15, 7}_1 c b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ p_90 ∨ b^{15, 7}_0 c in DIMACS: 12530 12531 12532 90 12533 0 12530 12531 12532 90 -12534 0 12530 12531 12532 90 12535 0 c -1-1 --> -2 c ( b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ b^{15, 6}_0 ∧ -p_90) -> ( b^{15, 7}_2 ∧ b^{15, 7}_1 ∧ -b^{15, 7}_0) c in CNF: c -b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ p_90 ∨ b^{15, 7}_2 c -b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ p_90 ∨ b^{15, 7}_1 c -b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ p_90 ∨ -b^{15, 7}_0 c in DIMACS: -12530 12531 -12532 90 12533 0 -12530 12531 -12532 90 12534 0 -12530 12531 -12532 90 -12535 0 c -2-1 --> break c ( b^{15, 6}_2 ∧ b^{15, 6}_1 ∧ -b^{15, 6}_0 ∧ -p_90) -> break c in CNF: c -b^{15, 6}_2 ∨ -b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ p_90 ∨ break c in DIMACS: -12530 -12531 12532 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 6}_2 ∧ -b^{15, 6}_1 ∧ -b^{15, 6}_0 ∧ true) c in CNF: c -b^{15, 6}_2 ∨ b^{15, 6}_1 ∨ b^{15, 6}_0 ∨ false c in DIMACS: -12530 12531 12532 0 c 3 does not represent an automaton state. c -(-b^{15, 6}_2 ∧ b^{15, 6}_1 ∧ b^{15, 6}_0 ∧ true) c in CNF: c b^{15, 6}_2 ∨ -b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ false c in DIMACS: 12530 -12531 -12532 0 c -3 does not represent an automaton state. c -( b^{15, 6}_2 ∧ b^{15, 6}_1 ∧ b^{15, 6}_0 ∧ true) c in CNF: c -b^{15, 6}_2 ∨ -b^{15, 6}_1 ∨ -b^{15, 6}_0 ∨ false c in DIMACS: -12530 -12531 -12532 0 c i = 7 c -2+1 --> -1 c ( b^{15, 7}_2 ∧ b^{15, 7}_1 ∧ -b^{15, 7}_0 ∧ p_105) -> ( b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ b^{15, 8}_0) c in CNF: c -b^{15, 7}_2 ∨ -b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ -p_105 ∨ b^{15, 8}_2 c -b^{15, 7}_2 ∨ -b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ -p_105 ∨ -b^{15, 8}_1 c -b^{15, 7}_2 ∨ -b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ -p_105 ∨ b^{15, 8}_0 c in DIMACS: -12533 -12534 12535 -105 12536 0 -12533 -12534 12535 -105 -12537 0 -12533 -12534 12535 -105 12538 0 c -1+1 --> 0 c ( b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ b^{15, 7}_0 ∧ p_105) -> (-b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ -b^{15, 8}_0) c in CNF: c -b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ -p_105 ∨ -b^{15, 8}_2 c -b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ -p_105 ∨ -b^{15, 8}_1 c -b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ -p_105 ∨ -b^{15, 8}_0 c in DIMACS: -12533 12534 -12535 -105 -12536 0 -12533 12534 -12535 -105 -12537 0 -12533 12534 -12535 -105 -12538 0 c 0+1 --> 1 c (-b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ -b^{15, 7}_0 ∧ p_105) -> (-b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ b^{15, 8}_0) c in CNF: c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ -p_105 ∨ -b^{15, 8}_2 c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ -p_105 ∨ -b^{15, 8}_1 c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ -p_105 ∨ b^{15, 8}_0 c in DIMACS: 12533 12534 12535 -105 -12536 0 12533 12534 12535 -105 -12537 0 12533 12534 12535 -105 12538 0 c 1+1 --> 2 c (-b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ b^{15, 7}_0 ∧ p_105) -> (-b^{15, 8}_2 ∧ b^{15, 8}_1 ∧ -b^{15, 8}_0) c in CNF: c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ -p_105 ∨ -b^{15, 8}_2 c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ -p_105 ∨ b^{15, 8}_1 c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ -p_105 ∨ -b^{15, 8}_0 c in DIMACS: 12533 12534 -12535 -105 -12536 0 12533 12534 -12535 -105 12537 0 12533 12534 -12535 -105 -12538 0 c 2+1 --> break c (-b^{15, 7}_2 ∧ b^{15, 7}_1 ∧ -b^{15, 7}_0 ∧ p_105) -> break c in CNF: c b^{15, 7}_2 ∨ -b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ -p_105 ∨ break c in DIMACS: 12533 -12534 12535 -105 1162 0 c 2-1 --> 1 c (-b^{15, 7}_2 ∧ b^{15, 7}_1 ∧ -b^{15, 7}_0 ∧ -p_105) -> (-b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ b^{15, 8}_0) c in CNF: c b^{15, 7}_2 ∨ -b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ p_105 ∨ -b^{15, 8}_2 c b^{15, 7}_2 ∨ -b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ p_105 ∨ -b^{15, 8}_1 c b^{15, 7}_2 ∨ -b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ p_105 ∨ b^{15, 8}_0 c in DIMACS: 12533 -12534 12535 105 -12536 0 12533 -12534 12535 105 -12537 0 12533 -12534 12535 105 12538 0 c 1-1 --> 0 c (-b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ b^{15, 7}_0 ∧ -p_105) -> (-b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ -b^{15, 8}_0) c in CNF: c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ p_105 ∨ -b^{15, 8}_2 c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ p_105 ∨ -b^{15, 8}_1 c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ p_105 ∨ -b^{15, 8}_0 c in DIMACS: 12533 12534 -12535 105 -12536 0 12533 12534 -12535 105 -12537 0 12533 12534 -12535 105 -12538 0 c 0-1 --> -1 c (-b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ -b^{15, 7}_0 ∧ -p_105) -> ( b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ b^{15, 8}_0) c in CNF: c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ p_105 ∨ b^{15, 8}_2 c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ p_105 ∨ -b^{15, 8}_1 c b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ p_105 ∨ b^{15, 8}_0 c in DIMACS: 12533 12534 12535 105 12536 0 12533 12534 12535 105 -12537 0 12533 12534 12535 105 12538 0 c -1-1 --> -2 c ( b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ b^{15, 7}_0 ∧ -p_105) -> ( b^{15, 8}_2 ∧ b^{15, 8}_1 ∧ -b^{15, 8}_0) c in CNF: c -b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ p_105 ∨ b^{15, 8}_2 c -b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ p_105 ∨ b^{15, 8}_1 c -b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ p_105 ∨ -b^{15, 8}_0 c in DIMACS: -12533 12534 -12535 105 12536 0 -12533 12534 -12535 105 12537 0 -12533 12534 -12535 105 -12538 0 c -2-1 --> break c ( b^{15, 7}_2 ∧ b^{15, 7}_1 ∧ -b^{15, 7}_0 ∧ -p_105) -> break c in CNF: c -b^{15, 7}_2 ∨ -b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ p_105 ∨ break c in DIMACS: -12533 -12534 12535 105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 7}_2 ∧ -b^{15, 7}_1 ∧ -b^{15, 7}_0 ∧ true) c in CNF: c -b^{15, 7}_2 ∨ b^{15, 7}_1 ∨ b^{15, 7}_0 ∨ false c in DIMACS: -12533 12534 12535 0 c 3 does not represent an automaton state. c -(-b^{15, 7}_2 ∧ b^{15, 7}_1 ∧ b^{15, 7}_0 ∧ true) c in CNF: c b^{15, 7}_2 ∨ -b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ false c in DIMACS: 12533 -12534 -12535 0 c -3 does not represent an automaton state. c -( b^{15, 7}_2 ∧ b^{15, 7}_1 ∧ b^{15, 7}_0 ∧ true) c in CNF: c -b^{15, 7}_2 ∨ -b^{15, 7}_1 ∨ -b^{15, 7}_0 ∨ false c in DIMACS: -12533 -12534 -12535 0 c i = 8 c -2+1 --> -1 c ( b^{15, 8}_2 ∧ b^{15, 8}_1 ∧ -b^{15, 8}_0 ∧ p_120) -> ( b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ b^{15, 9}_0) c in CNF: c -b^{15, 8}_2 ∨ -b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ -p_120 ∨ b^{15, 9}_2 c -b^{15, 8}_2 ∨ -b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ -p_120 ∨ -b^{15, 9}_1 c -b^{15, 8}_2 ∨ -b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ -p_120 ∨ b^{15, 9}_0 c in DIMACS: -12536 -12537 12538 -120 12539 0 -12536 -12537 12538 -120 -12540 0 -12536 -12537 12538 -120 12541 0 c -1+1 --> 0 c ( b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ b^{15, 8}_0 ∧ p_120) -> (-b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ -b^{15, 9}_0) c in CNF: c -b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ -p_120 ∨ -b^{15, 9}_2 c -b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ -p_120 ∨ -b^{15, 9}_1 c -b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ -p_120 ∨ -b^{15, 9}_0 c in DIMACS: -12536 12537 -12538 -120 -12539 0 -12536 12537 -12538 -120 -12540 0 -12536 12537 -12538 -120 -12541 0 c 0+1 --> 1 c (-b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ -b^{15, 8}_0 ∧ p_120) -> (-b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ b^{15, 9}_0) c in CNF: c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ -p_120 ∨ -b^{15, 9}_2 c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ -p_120 ∨ -b^{15, 9}_1 c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ -p_120 ∨ b^{15, 9}_0 c in DIMACS: 12536 12537 12538 -120 -12539 0 12536 12537 12538 -120 -12540 0 12536 12537 12538 -120 12541 0 c 1+1 --> 2 c (-b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ b^{15, 8}_0 ∧ p_120) -> (-b^{15, 9}_2 ∧ b^{15, 9}_1 ∧ -b^{15, 9}_0) c in CNF: c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ -p_120 ∨ -b^{15, 9}_2 c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ -p_120 ∨ b^{15, 9}_1 c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ -p_120 ∨ -b^{15, 9}_0 c in DIMACS: 12536 12537 -12538 -120 -12539 0 12536 12537 -12538 -120 12540 0 12536 12537 -12538 -120 -12541 0 c 2+1 --> break c (-b^{15, 8}_2 ∧ b^{15, 8}_1 ∧ -b^{15, 8}_0 ∧ p_120) -> break c in CNF: c b^{15, 8}_2 ∨ -b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ -p_120 ∨ break c in DIMACS: 12536 -12537 12538 -120 1162 0 c 2-1 --> 1 c (-b^{15, 8}_2 ∧ b^{15, 8}_1 ∧ -b^{15, 8}_0 ∧ -p_120) -> (-b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ b^{15, 9}_0) c in CNF: c b^{15, 8}_2 ∨ -b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ p_120 ∨ -b^{15, 9}_2 c b^{15, 8}_2 ∨ -b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ p_120 ∨ -b^{15, 9}_1 c b^{15, 8}_2 ∨ -b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ p_120 ∨ b^{15, 9}_0 c in DIMACS: 12536 -12537 12538 120 -12539 0 12536 -12537 12538 120 -12540 0 12536 -12537 12538 120 12541 0 c 1-1 --> 0 c (-b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ b^{15, 8}_0 ∧ -p_120) -> (-b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ -b^{15, 9}_0) c in CNF: c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ p_120 ∨ -b^{15, 9}_2 c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ p_120 ∨ -b^{15, 9}_1 c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ p_120 ∨ -b^{15, 9}_0 c in DIMACS: 12536 12537 -12538 120 -12539 0 12536 12537 -12538 120 -12540 0 12536 12537 -12538 120 -12541 0 c 0-1 --> -1 c (-b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ -b^{15, 8}_0 ∧ -p_120) -> ( b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ b^{15, 9}_0) c in CNF: c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ p_120 ∨ b^{15, 9}_2 c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ p_120 ∨ -b^{15, 9}_1 c b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ p_120 ∨ b^{15, 9}_0 c in DIMACS: 12536 12537 12538 120 12539 0 12536 12537 12538 120 -12540 0 12536 12537 12538 120 12541 0 c -1-1 --> -2 c ( b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ b^{15, 8}_0 ∧ -p_120) -> ( b^{15, 9}_2 ∧ b^{15, 9}_1 ∧ -b^{15, 9}_0) c in CNF: c -b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ p_120 ∨ b^{15, 9}_2 c -b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ p_120 ∨ b^{15, 9}_1 c -b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ p_120 ∨ -b^{15, 9}_0 c in DIMACS: -12536 12537 -12538 120 12539 0 -12536 12537 -12538 120 12540 0 -12536 12537 -12538 120 -12541 0 c -2-1 --> break c ( b^{15, 8}_2 ∧ b^{15, 8}_1 ∧ -b^{15, 8}_0 ∧ -p_120) -> break c in CNF: c -b^{15, 8}_2 ∨ -b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ p_120 ∨ break c in DIMACS: -12536 -12537 12538 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 8}_2 ∧ -b^{15, 8}_1 ∧ -b^{15, 8}_0 ∧ true) c in CNF: c -b^{15, 8}_2 ∨ b^{15, 8}_1 ∨ b^{15, 8}_0 ∨ false c in DIMACS: -12536 12537 12538 0 c 3 does not represent an automaton state. c -(-b^{15, 8}_2 ∧ b^{15, 8}_1 ∧ b^{15, 8}_0 ∧ true) c in CNF: c b^{15, 8}_2 ∨ -b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ false c in DIMACS: 12536 -12537 -12538 0 c -3 does not represent an automaton state. c -( b^{15, 8}_2 ∧ b^{15, 8}_1 ∧ b^{15, 8}_0 ∧ true) c in CNF: c -b^{15, 8}_2 ∨ -b^{15, 8}_1 ∨ -b^{15, 8}_0 ∨ false c in DIMACS: -12536 -12537 -12538 0 c i = 9 c -2+1 --> -1 c ( b^{15, 9}_2 ∧ b^{15, 9}_1 ∧ -b^{15, 9}_0 ∧ p_135) -> ( b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ b^{15, 10}_0) c in CNF: c -b^{15, 9}_2 ∨ -b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ -p_135 ∨ b^{15, 10}_2 c -b^{15, 9}_2 ∨ -b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ -p_135 ∨ -b^{15, 10}_1 c -b^{15, 9}_2 ∨ -b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ -p_135 ∨ b^{15, 10}_0 c in DIMACS: -12539 -12540 12541 -135 12542 0 -12539 -12540 12541 -135 -12543 0 -12539 -12540 12541 -135 12544 0 c -1+1 --> 0 c ( b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ b^{15, 9}_0 ∧ p_135) -> (-b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ -b^{15, 10}_0) c in CNF: c -b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ -p_135 ∨ -b^{15, 10}_2 c -b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ -p_135 ∨ -b^{15, 10}_1 c -b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ -p_135 ∨ -b^{15, 10}_0 c in DIMACS: -12539 12540 -12541 -135 -12542 0 -12539 12540 -12541 -135 -12543 0 -12539 12540 -12541 -135 -12544 0 c 0+1 --> 1 c (-b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ -b^{15, 9}_0 ∧ p_135) -> (-b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ b^{15, 10}_0) c in CNF: c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ -p_135 ∨ -b^{15, 10}_2 c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ -p_135 ∨ -b^{15, 10}_1 c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ -p_135 ∨ b^{15, 10}_0 c in DIMACS: 12539 12540 12541 -135 -12542 0 12539 12540 12541 -135 -12543 0 12539 12540 12541 -135 12544 0 c 1+1 --> 2 c (-b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ b^{15, 9}_0 ∧ p_135) -> (-b^{15, 10}_2 ∧ b^{15, 10}_1 ∧ -b^{15, 10}_0) c in CNF: c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ -p_135 ∨ -b^{15, 10}_2 c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ -p_135 ∨ b^{15, 10}_1 c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ -p_135 ∨ -b^{15, 10}_0 c in DIMACS: 12539 12540 -12541 -135 -12542 0 12539 12540 -12541 -135 12543 0 12539 12540 -12541 -135 -12544 0 c 2+1 --> break c (-b^{15, 9}_2 ∧ b^{15, 9}_1 ∧ -b^{15, 9}_0 ∧ p_135) -> break c in CNF: c b^{15, 9}_2 ∨ -b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ -p_135 ∨ break c in DIMACS: 12539 -12540 12541 -135 1162 0 c 2-1 --> 1 c (-b^{15, 9}_2 ∧ b^{15, 9}_1 ∧ -b^{15, 9}_0 ∧ -p_135) -> (-b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ b^{15, 10}_0) c in CNF: c b^{15, 9}_2 ∨ -b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ p_135 ∨ -b^{15, 10}_2 c b^{15, 9}_2 ∨ -b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ p_135 ∨ -b^{15, 10}_1 c b^{15, 9}_2 ∨ -b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ p_135 ∨ b^{15, 10}_0 c in DIMACS: 12539 -12540 12541 135 -12542 0 12539 -12540 12541 135 -12543 0 12539 -12540 12541 135 12544 0 c 1-1 --> 0 c (-b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ b^{15, 9}_0 ∧ -p_135) -> (-b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ -b^{15, 10}_0) c in CNF: c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ p_135 ∨ -b^{15, 10}_2 c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ p_135 ∨ -b^{15, 10}_1 c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ p_135 ∨ -b^{15, 10}_0 c in DIMACS: 12539 12540 -12541 135 -12542 0 12539 12540 -12541 135 -12543 0 12539 12540 -12541 135 -12544 0 c 0-1 --> -1 c (-b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ -b^{15, 9}_0 ∧ -p_135) -> ( b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ b^{15, 10}_0) c in CNF: c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ p_135 ∨ b^{15, 10}_2 c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ p_135 ∨ -b^{15, 10}_1 c b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ p_135 ∨ b^{15, 10}_0 c in DIMACS: 12539 12540 12541 135 12542 0 12539 12540 12541 135 -12543 0 12539 12540 12541 135 12544 0 c -1-1 --> -2 c ( b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ b^{15, 9}_0 ∧ -p_135) -> ( b^{15, 10}_2 ∧ b^{15, 10}_1 ∧ -b^{15, 10}_0) c in CNF: c -b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ p_135 ∨ b^{15, 10}_2 c -b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ p_135 ∨ b^{15, 10}_1 c -b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ p_135 ∨ -b^{15, 10}_0 c in DIMACS: -12539 12540 -12541 135 12542 0 -12539 12540 -12541 135 12543 0 -12539 12540 -12541 135 -12544 0 c -2-1 --> break c ( b^{15, 9}_2 ∧ b^{15, 9}_1 ∧ -b^{15, 9}_0 ∧ -p_135) -> break c in CNF: c -b^{15, 9}_2 ∨ -b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ p_135 ∨ break c in DIMACS: -12539 -12540 12541 135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 9}_2 ∧ -b^{15, 9}_1 ∧ -b^{15, 9}_0 ∧ true) c in CNF: c -b^{15, 9}_2 ∨ b^{15, 9}_1 ∨ b^{15, 9}_0 ∨ false c in DIMACS: -12539 12540 12541 0 c 3 does not represent an automaton state. c -(-b^{15, 9}_2 ∧ b^{15, 9}_1 ∧ b^{15, 9}_0 ∧ true) c in CNF: c b^{15, 9}_2 ∨ -b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ false c in DIMACS: 12539 -12540 -12541 0 c -3 does not represent an automaton state. c -( b^{15, 9}_2 ∧ b^{15, 9}_1 ∧ b^{15, 9}_0 ∧ true) c in CNF: c -b^{15, 9}_2 ∨ -b^{15, 9}_1 ∨ -b^{15, 9}_0 ∨ false c in DIMACS: -12539 -12540 -12541 0 c i = 10 c -2+1 --> -1 c ( b^{15, 10}_2 ∧ b^{15, 10}_1 ∧ -b^{15, 10}_0 ∧ p_150) -> ( b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ b^{15, 11}_0) c in CNF: c -b^{15, 10}_2 ∨ -b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ -p_150 ∨ b^{15, 11}_2 c -b^{15, 10}_2 ∨ -b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ -p_150 ∨ -b^{15, 11}_1 c -b^{15, 10}_2 ∨ -b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ -p_150 ∨ b^{15, 11}_0 c in DIMACS: -12542 -12543 12544 -150 12545 0 -12542 -12543 12544 -150 -12546 0 -12542 -12543 12544 -150 12547 0 c -1+1 --> 0 c ( b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ b^{15, 10}_0 ∧ p_150) -> (-b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ -b^{15, 11}_0) c in CNF: c -b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ -p_150 ∨ -b^{15, 11}_2 c -b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ -p_150 ∨ -b^{15, 11}_1 c -b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ -p_150 ∨ -b^{15, 11}_0 c in DIMACS: -12542 12543 -12544 -150 -12545 0 -12542 12543 -12544 -150 -12546 0 -12542 12543 -12544 -150 -12547 0 c 0+1 --> 1 c (-b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ -b^{15, 10}_0 ∧ p_150) -> (-b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ b^{15, 11}_0) c in CNF: c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ -p_150 ∨ -b^{15, 11}_2 c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ -p_150 ∨ -b^{15, 11}_1 c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ -p_150 ∨ b^{15, 11}_0 c in DIMACS: 12542 12543 12544 -150 -12545 0 12542 12543 12544 -150 -12546 0 12542 12543 12544 -150 12547 0 c 1+1 --> 2 c (-b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ b^{15, 10}_0 ∧ p_150) -> (-b^{15, 11}_2 ∧ b^{15, 11}_1 ∧ -b^{15, 11}_0) c in CNF: c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ -p_150 ∨ -b^{15, 11}_2 c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ -p_150 ∨ b^{15, 11}_1 c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ -p_150 ∨ -b^{15, 11}_0 c in DIMACS: 12542 12543 -12544 -150 -12545 0 12542 12543 -12544 -150 12546 0 12542 12543 -12544 -150 -12547 0 c 2+1 --> break c (-b^{15, 10}_2 ∧ b^{15, 10}_1 ∧ -b^{15, 10}_0 ∧ p_150) -> break c in CNF: c b^{15, 10}_2 ∨ -b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ -p_150 ∨ break c in DIMACS: 12542 -12543 12544 -150 1162 0 c 2-1 --> 1 c (-b^{15, 10}_2 ∧ b^{15, 10}_1 ∧ -b^{15, 10}_0 ∧ -p_150) -> (-b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ b^{15, 11}_0) c in CNF: c b^{15, 10}_2 ∨ -b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ p_150 ∨ -b^{15, 11}_2 c b^{15, 10}_2 ∨ -b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ p_150 ∨ -b^{15, 11}_1 c b^{15, 10}_2 ∨ -b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ p_150 ∨ b^{15, 11}_0 c in DIMACS: 12542 -12543 12544 150 -12545 0 12542 -12543 12544 150 -12546 0 12542 -12543 12544 150 12547 0 c 1-1 --> 0 c (-b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ b^{15, 10}_0 ∧ -p_150) -> (-b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ -b^{15, 11}_0) c in CNF: c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ p_150 ∨ -b^{15, 11}_2 c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ p_150 ∨ -b^{15, 11}_1 c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ p_150 ∨ -b^{15, 11}_0 c in DIMACS: 12542 12543 -12544 150 -12545 0 12542 12543 -12544 150 -12546 0 12542 12543 -12544 150 -12547 0 c 0-1 --> -1 c (-b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ -b^{15, 10}_0 ∧ -p_150) -> ( b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ b^{15, 11}_0) c in CNF: c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ p_150 ∨ b^{15, 11}_2 c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ p_150 ∨ -b^{15, 11}_1 c b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ p_150 ∨ b^{15, 11}_0 c in DIMACS: 12542 12543 12544 150 12545 0 12542 12543 12544 150 -12546 0 12542 12543 12544 150 12547 0 c -1-1 --> -2 c ( b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ b^{15, 10}_0 ∧ -p_150) -> ( b^{15, 11}_2 ∧ b^{15, 11}_1 ∧ -b^{15, 11}_0) c in CNF: c -b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ p_150 ∨ b^{15, 11}_2 c -b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ p_150 ∨ b^{15, 11}_1 c -b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ p_150 ∨ -b^{15, 11}_0 c in DIMACS: -12542 12543 -12544 150 12545 0 -12542 12543 -12544 150 12546 0 -12542 12543 -12544 150 -12547 0 c -2-1 --> break c ( b^{15, 10}_2 ∧ b^{15, 10}_1 ∧ -b^{15, 10}_0 ∧ -p_150) -> break c in CNF: c -b^{15, 10}_2 ∨ -b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ p_150 ∨ break c in DIMACS: -12542 -12543 12544 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 10}_2 ∧ -b^{15, 10}_1 ∧ -b^{15, 10}_0 ∧ true) c in CNF: c -b^{15, 10}_2 ∨ b^{15, 10}_1 ∨ b^{15, 10}_0 ∨ false c in DIMACS: -12542 12543 12544 0 c 3 does not represent an automaton state. c -(-b^{15, 10}_2 ∧ b^{15, 10}_1 ∧ b^{15, 10}_0 ∧ true) c in CNF: c b^{15, 10}_2 ∨ -b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ false c in DIMACS: 12542 -12543 -12544 0 c -3 does not represent an automaton state. c -( b^{15, 10}_2 ∧ b^{15, 10}_1 ∧ b^{15, 10}_0 ∧ true) c in CNF: c -b^{15, 10}_2 ∨ -b^{15, 10}_1 ∨ -b^{15, 10}_0 ∨ false c in DIMACS: -12542 -12543 -12544 0 c i = 11 c -2+1 --> -1 c ( b^{15, 11}_2 ∧ b^{15, 11}_1 ∧ -b^{15, 11}_0 ∧ p_165) -> ( b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ b^{15, 12}_0) c in CNF: c -b^{15, 11}_2 ∨ -b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ -p_165 ∨ b^{15, 12}_2 c -b^{15, 11}_2 ∨ -b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ -p_165 ∨ -b^{15, 12}_1 c -b^{15, 11}_2 ∨ -b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ -p_165 ∨ b^{15, 12}_0 c in DIMACS: -12545 -12546 12547 -165 12548 0 -12545 -12546 12547 -165 -12549 0 -12545 -12546 12547 -165 12550 0 c -1+1 --> 0 c ( b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ b^{15, 11}_0 ∧ p_165) -> (-b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ -b^{15, 12}_0) c in CNF: c -b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ -p_165 ∨ -b^{15, 12}_2 c -b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ -p_165 ∨ -b^{15, 12}_1 c -b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ -p_165 ∨ -b^{15, 12}_0 c in DIMACS: -12545 12546 -12547 -165 -12548 0 -12545 12546 -12547 -165 -12549 0 -12545 12546 -12547 -165 -12550 0 c 0+1 --> 1 c (-b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ -b^{15, 11}_0 ∧ p_165) -> (-b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ b^{15, 12}_0) c in CNF: c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ -p_165 ∨ -b^{15, 12}_2 c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ -p_165 ∨ -b^{15, 12}_1 c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ -p_165 ∨ b^{15, 12}_0 c in DIMACS: 12545 12546 12547 -165 -12548 0 12545 12546 12547 -165 -12549 0 12545 12546 12547 -165 12550 0 c 1+1 --> 2 c (-b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ b^{15, 11}_0 ∧ p_165) -> (-b^{15, 12}_2 ∧ b^{15, 12}_1 ∧ -b^{15, 12}_0) c in CNF: c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ -p_165 ∨ -b^{15, 12}_2 c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ -p_165 ∨ b^{15, 12}_1 c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ -p_165 ∨ -b^{15, 12}_0 c in DIMACS: 12545 12546 -12547 -165 -12548 0 12545 12546 -12547 -165 12549 0 12545 12546 -12547 -165 -12550 0 c 2+1 --> break c (-b^{15, 11}_2 ∧ b^{15, 11}_1 ∧ -b^{15, 11}_0 ∧ p_165) -> break c in CNF: c b^{15, 11}_2 ∨ -b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ -p_165 ∨ break c in DIMACS: 12545 -12546 12547 -165 1162 0 c 2-1 --> 1 c (-b^{15, 11}_2 ∧ b^{15, 11}_1 ∧ -b^{15, 11}_0 ∧ -p_165) -> (-b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ b^{15, 12}_0) c in CNF: c b^{15, 11}_2 ∨ -b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ p_165 ∨ -b^{15, 12}_2 c b^{15, 11}_2 ∨ -b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ p_165 ∨ -b^{15, 12}_1 c b^{15, 11}_2 ∨ -b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ p_165 ∨ b^{15, 12}_0 c in DIMACS: 12545 -12546 12547 165 -12548 0 12545 -12546 12547 165 -12549 0 12545 -12546 12547 165 12550 0 c 1-1 --> 0 c (-b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ b^{15, 11}_0 ∧ -p_165) -> (-b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ -b^{15, 12}_0) c in CNF: c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ p_165 ∨ -b^{15, 12}_2 c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ p_165 ∨ -b^{15, 12}_1 c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ p_165 ∨ -b^{15, 12}_0 c in DIMACS: 12545 12546 -12547 165 -12548 0 12545 12546 -12547 165 -12549 0 12545 12546 -12547 165 -12550 0 c 0-1 --> -1 c (-b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ -b^{15, 11}_0 ∧ -p_165) -> ( b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ b^{15, 12}_0) c in CNF: c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ p_165 ∨ b^{15, 12}_2 c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ p_165 ∨ -b^{15, 12}_1 c b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ p_165 ∨ b^{15, 12}_0 c in DIMACS: 12545 12546 12547 165 12548 0 12545 12546 12547 165 -12549 0 12545 12546 12547 165 12550 0 c -1-1 --> -2 c ( b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ b^{15, 11}_0 ∧ -p_165) -> ( b^{15, 12}_2 ∧ b^{15, 12}_1 ∧ -b^{15, 12}_0) c in CNF: c -b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ p_165 ∨ b^{15, 12}_2 c -b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ p_165 ∨ b^{15, 12}_1 c -b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ p_165 ∨ -b^{15, 12}_0 c in DIMACS: -12545 12546 -12547 165 12548 0 -12545 12546 -12547 165 12549 0 -12545 12546 -12547 165 -12550 0 c -2-1 --> break c ( b^{15, 11}_2 ∧ b^{15, 11}_1 ∧ -b^{15, 11}_0 ∧ -p_165) -> break c in CNF: c -b^{15, 11}_2 ∨ -b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ p_165 ∨ break c in DIMACS: -12545 -12546 12547 165 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 11}_2 ∧ -b^{15, 11}_1 ∧ -b^{15, 11}_0 ∧ true) c in CNF: c -b^{15, 11}_2 ∨ b^{15, 11}_1 ∨ b^{15, 11}_0 ∨ false c in DIMACS: -12545 12546 12547 0 c 3 does not represent an automaton state. c -(-b^{15, 11}_2 ∧ b^{15, 11}_1 ∧ b^{15, 11}_0 ∧ true) c in CNF: c b^{15, 11}_2 ∨ -b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ false c in DIMACS: 12545 -12546 -12547 0 c -3 does not represent an automaton state. c -( b^{15, 11}_2 ∧ b^{15, 11}_1 ∧ b^{15, 11}_0 ∧ true) c in CNF: c -b^{15, 11}_2 ∨ -b^{15, 11}_1 ∨ -b^{15, 11}_0 ∨ false c in DIMACS: -12545 -12546 -12547 0 c i = 12 c -2+1 --> -1 c ( b^{15, 12}_2 ∧ b^{15, 12}_1 ∧ -b^{15, 12}_0 ∧ p_180) -> ( b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ b^{15, 13}_0) c in CNF: c -b^{15, 12}_2 ∨ -b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ -p_180 ∨ b^{15, 13}_2 c -b^{15, 12}_2 ∨ -b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ -p_180 ∨ -b^{15, 13}_1 c -b^{15, 12}_2 ∨ -b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ -p_180 ∨ b^{15, 13}_0 c in DIMACS: -12548 -12549 12550 -180 12551 0 -12548 -12549 12550 -180 -12552 0 -12548 -12549 12550 -180 12553 0 c -1+1 --> 0 c ( b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ b^{15, 12}_0 ∧ p_180) -> (-b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ -b^{15, 13}_0) c in CNF: c -b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ -p_180 ∨ -b^{15, 13}_2 c -b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ -p_180 ∨ -b^{15, 13}_1 c -b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ -p_180 ∨ -b^{15, 13}_0 c in DIMACS: -12548 12549 -12550 -180 -12551 0 -12548 12549 -12550 -180 -12552 0 -12548 12549 -12550 -180 -12553 0 c 0+1 --> 1 c (-b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ -b^{15, 12}_0 ∧ p_180) -> (-b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ b^{15, 13}_0) c in CNF: c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ -p_180 ∨ -b^{15, 13}_2 c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ -p_180 ∨ -b^{15, 13}_1 c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ -p_180 ∨ b^{15, 13}_0 c in DIMACS: 12548 12549 12550 -180 -12551 0 12548 12549 12550 -180 -12552 0 12548 12549 12550 -180 12553 0 c 1+1 --> 2 c (-b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ b^{15, 12}_0 ∧ p_180) -> (-b^{15, 13}_2 ∧ b^{15, 13}_1 ∧ -b^{15, 13}_0) c in CNF: c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ -p_180 ∨ -b^{15, 13}_2 c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ -p_180 ∨ b^{15, 13}_1 c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ -p_180 ∨ -b^{15, 13}_0 c in DIMACS: 12548 12549 -12550 -180 -12551 0 12548 12549 -12550 -180 12552 0 12548 12549 -12550 -180 -12553 0 c 2+1 --> break c (-b^{15, 12}_2 ∧ b^{15, 12}_1 ∧ -b^{15, 12}_0 ∧ p_180) -> break c in CNF: c b^{15, 12}_2 ∨ -b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ -p_180 ∨ break c in DIMACS: 12548 -12549 12550 -180 1162 0 c 2-1 --> 1 c (-b^{15, 12}_2 ∧ b^{15, 12}_1 ∧ -b^{15, 12}_0 ∧ -p_180) -> (-b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ b^{15, 13}_0) c in CNF: c b^{15, 12}_2 ∨ -b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ p_180 ∨ -b^{15, 13}_2 c b^{15, 12}_2 ∨ -b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ p_180 ∨ -b^{15, 13}_1 c b^{15, 12}_2 ∨ -b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ p_180 ∨ b^{15, 13}_0 c in DIMACS: 12548 -12549 12550 180 -12551 0 12548 -12549 12550 180 -12552 0 12548 -12549 12550 180 12553 0 c 1-1 --> 0 c (-b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ b^{15, 12}_0 ∧ -p_180) -> (-b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ -b^{15, 13}_0) c in CNF: c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ p_180 ∨ -b^{15, 13}_2 c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ p_180 ∨ -b^{15, 13}_1 c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ p_180 ∨ -b^{15, 13}_0 c in DIMACS: 12548 12549 -12550 180 -12551 0 12548 12549 -12550 180 -12552 0 12548 12549 -12550 180 -12553 0 c 0-1 --> -1 c (-b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ -b^{15, 12}_0 ∧ -p_180) -> ( b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ b^{15, 13}_0) c in CNF: c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ p_180 ∨ b^{15, 13}_2 c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ p_180 ∨ -b^{15, 13}_1 c b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ p_180 ∨ b^{15, 13}_0 c in DIMACS: 12548 12549 12550 180 12551 0 12548 12549 12550 180 -12552 0 12548 12549 12550 180 12553 0 c -1-1 --> -2 c ( b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ b^{15, 12}_0 ∧ -p_180) -> ( b^{15, 13}_2 ∧ b^{15, 13}_1 ∧ -b^{15, 13}_0) c in CNF: c -b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ p_180 ∨ b^{15, 13}_2 c -b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ p_180 ∨ b^{15, 13}_1 c -b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ p_180 ∨ -b^{15, 13}_0 c in DIMACS: -12548 12549 -12550 180 12551 0 -12548 12549 -12550 180 12552 0 -12548 12549 -12550 180 -12553 0 c -2-1 --> break c ( b^{15, 12}_2 ∧ b^{15, 12}_1 ∧ -b^{15, 12}_0 ∧ -p_180) -> break c in CNF: c -b^{15, 12}_2 ∨ -b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ p_180 ∨ break c in DIMACS: -12548 -12549 12550 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 12}_2 ∧ -b^{15, 12}_1 ∧ -b^{15, 12}_0 ∧ true) c in CNF: c -b^{15, 12}_2 ∨ b^{15, 12}_1 ∨ b^{15, 12}_0 ∨ false c in DIMACS: -12548 12549 12550 0 c 3 does not represent an automaton state. c -(-b^{15, 12}_2 ∧ b^{15, 12}_1 ∧ b^{15, 12}_0 ∧ true) c in CNF: c b^{15, 12}_2 ∨ -b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ false c in DIMACS: 12548 -12549 -12550 0 c -3 does not represent an automaton state. c -( b^{15, 12}_2 ∧ b^{15, 12}_1 ∧ b^{15, 12}_0 ∧ true) c in CNF: c -b^{15, 12}_2 ∨ -b^{15, 12}_1 ∨ -b^{15, 12}_0 ∨ false c in DIMACS: -12548 -12549 -12550 0 c i = 13 c -2+1 --> -1 c ( b^{15, 13}_2 ∧ b^{15, 13}_1 ∧ -b^{15, 13}_0 ∧ p_195) -> ( b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ b^{15, 14}_0) c in CNF: c -b^{15, 13}_2 ∨ -b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ -p_195 ∨ b^{15, 14}_2 c -b^{15, 13}_2 ∨ -b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ -p_195 ∨ -b^{15, 14}_1 c -b^{15, 13}_2 ∨ -b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ -p_195 ∨ b^{15, 14}_0 c in DIMACS: -12551 -12552 12553 -195 12554 0 -12551 -12552 12553 -195 -12555 0 -12551 -12552 12553 -195 12556 0 c -1+1 --> 0 c ( b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ b^{15, 13}_0 ∧ p_195) -> (-b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ -b^{15, 14}_0) c in CNF: c -b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ -p_195 ∨ -b^{15, 14}_2 c -b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ -p_195 ∨ -b^{15, 14}_1 c -b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ -p_195 ∨ -b^{15, 14}_0 c in DIMACS: -12551 12552 -12553 -195 -12554 0 -12551 12552 -12553 -195 -12555 0 -12551 12552 -12553 -195 -12556 0 c 0+1 --> 1 c (-b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ -b^{15, 13}_0 ∧ p_195) -> (-b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ b^{15, 14}_0) c in CNF: c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ -p_195 ∨ -b^{15, 14}_2 c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ -p_195 ∨ -b^{15, 14}_1 c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ -p_195 ∨ b^{15, 14}_0 c in DIMACS: 12551 12552 12553 -195 -12554 0 12551 12552 12553 -195 -12555 0 12551 12552 12553 -195 12556 0 c 1+1 --> 2 c (-b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ b^{15, 13}_0 ∧ p_195) -> (-b^{15, 14}_2 ∧ b^{15, 14}_1 ∧ -b^{15, 14}_0) c in CNF: c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ -p_195 ∨ -b^{15, 14}_2 c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ -p_195 ∨ b^{15, 14}_1 c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ -p_195 ∨ -b^{15, 14}_0 c in DIMACS: 12551 12552 -12553 -195 -12554 0 12551 12552 -12553 -195 12555 0 12551 12552 -12553 -195 -12556 0 c 2+1 --> break c (-b^{15, 13}_2 ∧ b^{15, 13}_1 ∧ -b^{15, 13}_0 ∧ p_195) -> break c in CNF: c b^{15, 13}_2 ∨ -b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ -p_195 ∨ break c in DIMACS: 12551 -12552 12553 -195 1162 0 c 2-1 --> 1 c (-b^{15, 13}_2 ∧ b^{15, 13}_1 ∧ -b^{15, 13}_0 ∧ -p_195) -> (-b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ b^{15, 14}_0) c in CNF: c b^{15, 13}_2 ∨ -b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ p_195 ∨ -b^{15, 14}_2 c b^{15, 13}_2 ∨ -b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ p_195 ∨ -b^{15, 14}_1 c b^{15, 13}_2 ∨ -b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ p_195 ∨ b^{15, 14}_0 c in DIMACS: 12551 -12552 12553 195 -12554 0 12551 -12552 12553 195 -12555 0 12551 -12552 12553 195 12556 0 c 1-1 --> 0 c (-b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ b^{15, 13}_0 ∧ -p_195) -> (-b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ -b^{15, 14}_0) c in CNF: c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ p_195 ∨ -b^{15, 14}_2 c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ p_195 ∨ -b^{15, 14}_1 c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ p_195 ∨ -b^{15, 14}_0 c in DIMACS: 12551 12552 -12553 195 -12554 0 12551 12552 -12553 195 -12555 0 12551 12552 -12553 195 -12556 0 c 0-1 --> -1 c (-b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ -b^{15, 13}_0 ∧ -p_195) -> ( b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ b^{15, 14}_0) c in CNF: c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ p_195 ∨ b^{15, 14}_2 c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ p_195 ∨ -b^{15, 14}_1 c b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ p_195 ∨ b^{15, 14}_0 c in DIMACS: 12551 12552 12553 195 12554 0 12551 12552 12553 195 -12555 0 12551 12552 12553 195 12556 0 c -1-1 --> -2 c ( b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ b^{15, 13}_0 ∧ -p_195) -> ( b^{15, 14}_2 ∧ b^{15, 14}_1 ∧ -b^{15, 14}_0) c in CNF: c -b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ p_195 ∨ b^{15, 14}_2 c -b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ p_195 ∨ b^{15, 14}_1 c -b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ p_195 ∨ -b^{15, 14}_0 c in DIMACS: -12551 12552 -12553 195 12554 0 -12551 12552 -12553 195 12555 0 -12551 12552 -12553 195 -12556 0 c -2-1 --> break c ( b^{15, 13}_2 ∧ b^{15, 13}_1 ∧ -b^{15, 13}_0 ∧ -p_195) -> break c in CNF: c -b^{15, 13}_2 ∨ -b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ p_195 ∨ break c in DIMACS: -12551 -12552 12553 195 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 13}_2 ∧ -b^{15, 13}_1 ∧ -b^{15, 13}_0 ∧ true) c in CNF: c -b^{15, 13}_2 ∨ b^{15, 13}_1 ∨ b^{15, 13}_0 ∨ false c in DIMACS: -12551 12552 12553 0 c 3 does not represent an automaton state. c -(-b^{15, 13}_2 ∧ b^{15, 13}_1 ∧ b^{15, 13}_0 ∧ true) c in CNF: c b^{15, 13}_2 ∨ -b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ false c in DIMACS: 12551 -12552 -12553 0 c -3 does not represent an automaton state. c -( b^{15, 13}_2 ∧ b^{15, 13}_1 ∧ b^{15, 13}_0 ∧ true) c in CNF: c -b^{15, 13}_2 ∨ -b^{15, 13}_1 ∨ -b^{15, 13}_0 ∨ false c in DIMACS: -12551 -12552 -12553 0 c i = 14 c -2+1 --> -1 c ( b^{15, 14}_2 ∧ b^{15, 14}_1 ∧ -b^{15, 14}_0 ∧ p_210) -> ( b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ b^{15, 15}_0) c in CNF: c -b^{15, 14}_2 ∨ -b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ -p_210 ∨ b^{15, 15}_2 c -b^{15, 14}_2 ∨ -b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ -p_210 ∨ -b^{15, 15}_1 c -b^{15, 14}_2 ∨ -b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ -p_210 ∨ b^{15, 15}_0 c in DIMACS: -12554 -12555 12556 -210 12557 0 -12554 -12555 12556 -210 -12558 0 -12554 -12555 12556 -210 12559 0 c -1+1 --> 0 c ( b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ b^{15, 14}_0 ∧ p_210) -> (-b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ -b^{15, 15}_0) c in CNF: c -b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ -p_210 ∨ -b^{15, 15}_2 c -b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ -p_210 ∨ -b^{15, 15}_1 c -b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ -p_210 ∨ -b^{15, 15}_0 c in DIMACS: -12554 12555 -12556 -210 -12557 0 -12554 12555 -12556 -210 -12558 0 -12554 12555 -12556 -210 -12559 0 c 0+1 --> 1 c (-b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ -b^{15, 14}_0 ∧ p_210) -> (-b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ b^{15, 15}_0) c in CNF: c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ -p_210 ∨ -b^{15, 15}_2 c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ -p_210 ∨ -b^{15, 15}_1 c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ -p_210 ∨ b^{15, 15}_0 c in DIMACS: 12554 12555 12556 -210 -12557 0 12554 12555 12556 -210 -12558 0 12554 12555 12556 -210 12559 0 c 1+1 --> 2 c (-b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ b^{15, 14}_0 ∧ p_210) -> (-b^{15, 15}_2 ∧ b^{15, 15}_1 ∧ -b^{15, 15}_0) c in CNF: c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ -p_210 ∨ -b^{15, 15}_2 c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ -p_210 ∨ b^{15, 15}_1 c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ -p_210 ∨ -b^{15, 15}_0 c in DIMACS: 12554 12555 -12556 -210 -12557 0 12554 12555 -12556 -210 12558 0 12554 12555 -12556 -210 -12559 0 c 2+1 --> break c (-b^{15, 14}_2 ∧ b^{15, 14}_1 ∧ -b^{15, 14}_0 ∧ p_210) -> break c in CNF: c b^{15, 14}_2 ∨ -b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ -p_210 ∨ break c in DIMACS: 12554 -12555 12556 -210 1162 0 c 2-1 --> 1 c (-b^{15, 14}_2 ∧ b^{15, 14}_1 ∧ -b^{15, 14}_0 ∧ -p_210) -> (-b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ b^{15, 15}_0) c in CNF: c b^{15, 14}_2 ∨ -b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ p_210 ∨ -b^{15, 15}_2 c b^{15, 14}_2 ∨ -b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ p_210 ∨ -b^{15, 15}_1 c b^{15, 14}_2 ∨ -b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ p_210 ∨ b^{15, 15}_0 c in DIMACS: 12554 -12555 12556 210 -12557 0 12554 -12555 12556 210 -12558 0 12554 -12555 12556 210 12559 0 c 1-1 --> 0 c (-b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ b^{15, 14}_0 ∧ -p_210) -> (-b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ -b^{15, 15}_0) c in CNF: c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ p_210 ∨ -b^{15, 15}_2 c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ p_210 ∨ -b^{15, 15}_1 c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ p_210 ∨ -b^{15, 15}_0 c in DIMACS: 12554 12555 -12556 210 -12557 0 12554 12555 -12556 210 -12558 0 12554 12555 -12556 210 -12559 0 c 0-1 --> -1 c (-b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ -b^{15, 14}_0 ∧ -p_210) -> ( b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ b^{15, 15}_0) c in CNF: c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ p_210 ∨ b^{15, 15}_2 c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ p_210 ∨ -b^{15, 15}_1 c b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ p_210 ∨ b^{15, 15}_0 c in DIMACS: 12554 12555 12556 210 12557 0 12554 12555 12556 210 -12558 0 12554 12555 12556 210 12559 0 c -1-1 --> -2 c ( b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ b^{15, 14}_0 ∧ -p_210) -> ( b^{15, 15}_2 ∧ b^{15, 15}_1 ∧ -b^{15, 15}_0) c in CNF: c -b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ p_210 ∨ b^{15, 15}_2 c -b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ p_210 ∨ b^{15, 15}_1 c -b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ p_210 ∨ -b^{15, 15}_0 c in DIMACS: -12554 12555 -12556 210 12557 0 -12554 12555 -12556 210 12558 0 -12554 12555 -12556 210 -12559 0 c -2-1 --> break c ( b^{15, 14}_2 ∧ b^{15, 14}_1 ∧ -b^{15, 14}_0 ∧ -p_210) -> break c in CNF: c -b^{15, 14}_2 ∨ -b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ p_210 ∨ break c in DIMACS: -12554 -12555 12556 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 14}_2 ∧ -b^{15, 14}_1 ∧ -b^{15, 14}_0 ∧ true) c in CNF: c -b^{15, 14}_2 ∨ b^{15, 14}_1 ∨ b^{15, 14}_0 ∨ false c in DIMACS: -12554 12555 12556 0 c 3 does not represent an automaton state. c -(-b^{15, 14}_2 ∧ b^{15, 14}_1 ∧ b^{15, 14}_0 ∧ true) c in CNF: c b^{15, 14}_2 ∨ -b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ false c in DIMACS: 12554 -12555 -12556 0 c -3 does not represent an automaton state. c -( b^{15, 14}_2 ∧ b^{15, 14}_1 ∧ b^{15, 14}_0 ∧ true) c in CNF: c -b^{15, 14}_2 ∨ -b^{15, 14}_1 ∨ -b^{15, 14}_0 ∨ false c in DIMACS: -12554 -12555 -12556 0 c i = 15 c -2+1 --> -1 c ( b^{15, 15}_2 ∧ b^{15, 15}_1 ∧ -b^{15, 15}_0 ∧ p_225) -> ( b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ b^{15, 16}_0) c in CNF: c -b^{15, 15}_2 ∨ -b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ -p_225 ∨ b^{15, 16}_2 c -b^{15, 15}_2 ∨ -b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ -p_225 ∨ -b^{15, 16}_1 c -b^{15, 15}_2 ∨ -b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ -p_225 ∨ b^{15, 16}_0 c in DIMACS: -12557 -12558 12559 -225 12560 0 -12557 -12558 12559 -225 -12561 0 -12557 -12558 12559 -225 12562 0 c -1+1 --> 0 c ( b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ b^{15, 15}_0 ∧ p_225) -> (-b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ -b^{15, 16}_0) c in CNF: c -b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ -p_225 ∨ -b^{15, 16}_2 c -b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ -p_225 ∨ -b^{15, 16}_1 c -b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ -p_225 ∨ -b^{15, 16}_0 c in DIMACS: -12557 12558 -12559 -225 -12560 0 -12557 12558 -12559 -225 -12561 0 -12557 12558 -12559 -225 -12562 0 c 0+1 --> 1 c (-b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ -b^{15, 15}_0 ∧ p_225) -> (-b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ b^{15, 16}_0) c in CNF: c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ -p_225 ∨ -b^{15, 16}_2 c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ -p_225 ∨ -b^{15, 16}_1 c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ -p_225 ∨ b^{15, 16}_0 c in DIMACS: 12557 12558 12559 -225 -12560 0 12557 12558 12559 -225 -12561 0 12557 12558 12559 -225 12562 0 c 1+1 --> 2 c (-b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ b^{15, 15}_0 ∧ p_225) -> (-b^{15, 16}_2 ∧ b^{15, 16}_1 ∧ -b^{15, 16}_0) c in CNF: c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ -p_225 ∨ -b^{15, 16}_2 c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ -p_225 ∨ b^{15, 16}_1 c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ -p_225 ∨ -b^{15, 16}_0 c in DIMACS: 12557 12558 -12559 -225 -12560 0 12557 12558 -12559 -225 12561 0 12557 12558 -12559 -225 -12562 0 c 2+1 --> break c (-b^{15, 15}_2 ∧ b^{15, 15}_1 ∧ -b^{15, 15}_0 ∧ p_225) -> break c in CNF: c b^{15, 15}_2 ∨ -b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ -p_225 ∨ break c in DIMACS: 12557 -12558 12559 -225 1162 0 c 2-1 --> 1 c (-b^{15, 15}_2 ∧ b^{15, 15}_1 ∧ -b^{15, 15}_0 ∧ -p_225) -> (-b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ b^{15, 16}_0) c in CNF: c b^{15, 15}_2 ∨ -b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ p_225 ∨ -b^{15, 16}_2 c b^{15, 15}_2 ∨ -b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ p_225 ∨ -b^{15, 16}_1 c b^{15, 15}_2 ∨ -b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ p_225 ∨ b^{15, 16}_0 c in DIMACS: 12557 -12558 12559 225 -12560 0 12557 -12558 12559 225 -12561 0 12557 -12558 12559 225 12562 0 c 1-1 --> 0 c (-b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ b^{15, 15}_0 ∧ -p_225) -> (-b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ -b^{15, 16}_0) c in CNF: c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ p_225 ∨ -b^{15, 16}_2 c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ p_225 ∨ -b^{15, 16}_1 c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ p_225 ∨ -b^{15, 16}_0 c in DIMACS: 12557 12558 -12559 225 -12560 0 12557 12558 -12559 225 -12561 0 12557 12558 -12559 225 -12562 0 c 0-1 --> -1 c (-b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ -b^{15, 15}_0 ∧ -p_225) -> ( b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ b^{15, 16}_0) c in CNF: c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ p_225 ∨ b^{15, 16}_2 c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ p_225 ∨ -b^{15, 16}_1 c b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ p_225 ∨ b^{15, 16}_0 c in DIMACS: 12557 12558 12559 225 12560 0 12557 12558 12559 225 -12561 0 12557 12558 12559 225 12562 0 c -1-1 --> -2 c ( b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ b^{15, 15}_0 ∧ -p_225) -> ( b^{15, 16}_2 ∧ b^{15, 16}_1 ∧ -b^{15, 16}_0) c in CNF: c -b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ p_225 ∨ b^{15, 16}_2 c -b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ p_225 ∨ b^{15, 16}_1 c -b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ p_225 ∨ -b^{15, 16}_0 c in DIMACS: -12557 12558 -12559 225 12560 0 -12557 12558 -12559 225 12561 0 -12557 12558 -12559 225 -12562 0 c -2-1 --> break c ( b^{15, 15}_2 ∧ b^{15, 15}_1 ∧ -b^{15, 15}_0 ∧ -p_225) -> break c in CNF: c -b^{15, 15}_2 ∨ -b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ p_225 ∨ break c in DIMACS: -12557 -12558 12559 225 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 15}_2 ∧ -b^{15, 15}_1 ∧ -b^{15, 15}_0 ∧ true) c in CNF: c -b^{15, 15}_2 ∨ b^{15, 15}_1 ∨ b^{15, 15}_0 ∨ false c in DIMACS: -12557 12558 12559 0 c 3 does not represent an automaton state. c -(-b^{15, 15}_2 ∧ b^{15, 15}_1 ∧ b^{15, 15}_0 ∧ true) c in CNF: c b^{15, 15}_2 ∨ -b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ false c in DIMACS: 12557 -12558 -12559 0 c -3 does not represent an automaton state. c -( b^{15, 15}_2 ∧ b^{15, 15}_1 ∧ b^{15, 15}_0 ∧ true) c in CNF: c -b^{15, 15}_2 ∨ -b^{15, 15}_1 ∨ -b^{15, 15}_0 ∨ false c in DIMACS: -12557 -12558 -12559 0 c i = 16 c -2+1 --> -1 c ( b^{15, 16}_2 ∧ b^{15, 16}_1 ∧ -b^{15, 16}_0 ∧ p_240) -> ( b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ b^{15, 17}_0) c in CNF: c -b^{15, 16}_2 ∨ -b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ -p_240 ∨ b^{15, 17}_2 c -b^{15, 16}_2 ∨ -b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ -p_240 ∨ -b^{15, 17}_1 c -b^{15, 16}_2 ∨ -b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ -p_240 ∨ b^{15, 17}_0 c in DIMACS: -12560 -12561 12562 -240 12563 0 -12560 -12561 12562 -240 -12564 0 -12560 -12561 12562 -240 12565 0 c -1+1 --> 0 c ( b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ b^{15, 16}_0 ∧ p_240) -> (-b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ -b^{15, 17}_0) c in CNF: c -b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ -p_240 ∨ -b^{15, 17}_2 c -b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ -p_240 ∨ -b^{15, 17}_1 c -b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ -p_240 ∨ -b^{15, 17}_0 c in DIMACS: -12560 12561 -12562 -240 -12563 0 -12560 12561 -12562 -240 -12564 0 -12560 12561 -12562 -240 -12565 0 c 0+1 --> 1 c (-b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ -b^{15, 16}_0 ∧ p_240) -> (-b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ b^{15, 17}_0) c in CNF: c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ -p_240 ∨ -b^{15, 17}_2 c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ -p_240 ∨ -b^{15, 17}_1 c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ -p_240 ∨ b^{15, 17}_0 c in DIMACS: 12560 12561 12562 -240 -12563 0 12560 12561 12562 -240 -12564 0 12560 12561 12562 -240 12565 0 c 1+1 --> 2 c (-b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ b^{15, 16}_0 ∧ p_240) -> (-b^{15, 17}_2 ∧ b^{15, 17}_1 ∧ -b^{15, 17}_0) c in CNF: c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ -p_240 ∨ -b^{15, 17}_2 c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ -p_240 ∨ b^{15, 17}_1 c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ -p_240 ∨ -b^{15, 17}_0 c in DIMACS: 12560 12561 -12562 -240 -12563 0 12560 12561 -12562 -240 12564 0 12560 12561 -12562 -240 -12565 0 c 2+1 --> break c (-b^{15, 16}_2 ∧ b^{15, 16}_1 ∧ -b^{15, 16}_0 ∧ p_240) -> break c in CNF: c b^{15, 16}_2 ∨ -b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ -p_240 ∨ break c in DIMACS: 12560 -12561 12562 -240 1162 0 c 2-1 --> 1 c (-b^{15, 16}_2 ∧ b^{15, 16}_1 ∧ -b^{15, 16}_0 ∧ -p_240) -> (-b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ b^{15, 17}_0) c in CNF: c b^{15, 16}_2 ∨ -b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ p_240 ∨ -b^{15, 17}_2 c b^{15, 16}_2 ∨ -b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ p_240 ∨ -b^{15, 17}_1 c b^{15, 16}_2 ∨ -b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ p_240 ∨ b^{15, 17}_0 c in DIMACS: 12560 -12561 12562 240 -12563 0 12560 -12561 12562 240 -12564 0 12560 -12561 12562 240 12565 0 c 1-1 --> 0 c (-b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ b^{15, 16}_0 ∧ -p_240) -> (-b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ -b^{15, 17}_0) c in CNF: c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ p_240 ∨ -b^{15, 17}_2 c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ p_240 ∨ -b^{15, 17}_1 c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ p_240 ∨ -b^{15, 17}_0 c in DIMACS: 12560 12561 -12562 240 -12563 0 12560 12561 -12562 240 -12564 0 12560 12561 -12562 240 -12565 0 c 0-1 --> -1 c (-b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ -b^{15, 16}_0 ∧ -p_240) -> ( b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ b^{15, 17}_0) c in CNF: c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ p_240 ∨ b^{15, 17}_2 c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ p_240 ∨ -b^{15, 17}_1 c b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ p_240 ∨ b^{15, 17}_0 c in DIMACS: 12560 12561 12562 240 12563 0 12560 12561 12562 240 -12564 0 12560 12561 12562 240 12565 0 c -1-1 --> -2 c ( b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ b^{15, 16}_0 ∧ -p_240) -> ( b^{15, 17}_2 ∧ b^{15, 17}_1 ∧ -b^{15, 17}_0) c in CNF: c -b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ p_240 ∨ b^{15, 17}_2 c -b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ p_240 ∨ b^{15, 17}_1 c -b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ p_240 ∨ -b^{15, 17}_0 c in DIMACS: -12560 12561 -12562 240 12563 0 -12560 12561 -12562 240 12564 0 -12560 12561 -12562 240 -12565 0 c -2-1 --> break c ( b^{15, 16}_2 ∧ b^{15, 16}_1 ∧ -b^{15, 16}_0 ∧ -p_240) -> break c in CNF: c -b^{15, 16}_2 ∨ -b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ p_240 ∨ break c in DIMACS: -12560 -12561 12562 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 16}_2 ∧ -b^{15, 16}_1 ∧ -b^{15, 16}_0 ∧ true) c in CNF: c -b^{15, 16}_2 ∨ b^{15, 16}_1 ∨ b^{15, 16}_0 ∨ false c in DIMACS: -12560 12561 12562 0 c 3 does not represent an automaton state. c -(-b^{15, 16}_2 ∧ b^{15, 16}_1 ∧ b^{15, 16}_0 ∧ true) c in CNF: c b^{15, 16}_2 ∨ -b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ false c in DIMACS: 12560 -12561 -12562 0 c -3 does not represent an automaton state. c -( b^{15, 16}_2 ∧ b^{15, 16}_1 ∧ b^{15, 16}_0 ∧ true) c in CNF: c -b^{15, 16}_2 ∨ -b^{15, 16}_1 ∨ -b^{15, 16}_0 ∨ false c in DIMACS: -12560 -12561 -12562 0 c i = 17 c -2+1 --> -1 c ( b^{15, 17}_2 ∧ b^{15, 17}_1 ∧ -b^{15, 17}_0 ∧ p_255) -> ( b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ b^{15, 18}_0) c in CNF: c -b^{15, 17}_2 ∨ -b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ -p_255 ∨ b^{15, 18}_2 c -b^{15, 17}_2 ∨ -b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ -p_255 ∨ -b^{15, 18}_1 c -b^{15, 17}_2 ∨ -b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ -p_255 ∨ b^{15, 18}_0 c in DIMACS: -12563 -12564 12565 -255 12566 0 -12563 -12564 12565 -255 -12567 0 -12563 -12564 12565 -255 12568 0 c -1+1 --> 0 c ( b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ b^{15, 17}_0 ∧ p_255) -> (-b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ -b^{15, 18}_0) c in CNF: c -b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ -p_255 ∨ -b^{15, 18}_2 c -b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ -p_255 ∨ -b^{15, 18}_1 c -b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ -p_255 ∨ -b^{15, 18}_0 c in DIMACS: -12563 12564 -12565 -255 -12566 0 -12563 12564 -12565 -255 -12567 0 -12563 12564 -12565 -255 -12568 0 c 0+1 --> 1 c (-b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ -b^{15, 17}_0 ∧ p_255) -> (-b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ b^{15, 18}_0) c in CNF: c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ -p_255 ∨ -b^{15, 18}_2 c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ -p_255 ∨ -b^{15, 18}_1 c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ -p_255 ∨ b^{15, 18}_0 c in DIMACS: 12563 12564 12565 -255 -12566 0 12563 12564 12565 -255 -12567 0 12563 12564 12565 -255 12568 0 c 1+1 --> 2 c (-b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ b^{15, 17}_0 ∧ p_255) -> (-b^{15, 18}_2 ∧ b^{15, 18}_1 ∧ -b^{15, 18}_0) c in CNF: c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ -p_255 ∨ -b^{15, 18}_2 c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ -p_255 ∨ b^{15, 18}_1 c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ -p_255 ∨ -b^{15, 18}_0 c in DIMACS: 12563 12564 -12565 -255 -12566 0 12563 12564 -12565 -255 12567 0 12563 12564 -12565 -255 -12568 0 c 2+1 --> break c (-b^{15, 17}_2 ∧ b^{15, 17}_1 ∧ -b^{15, 17}_0 ∧ p_255) -> break c in CNF: c b^{15, 17}_2 ∨ -b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ -p_255 ∨ break c in DIMACS: 12563 -12564 12565 -255 1162 0 c 2-1 --> 1 c (-b^{15, 17}_2 ∧ b^{15, 17}_1 ∧ -b^{15, 17}_0 ∧ -p_255) -> (-b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ b^{15, 18}_0) c in CNF: c b^{15, 17}_2 ∨ -b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ p_255 ∨ -b^{15, 18}_2 c b^{15, 17}_2 ∨ -b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ p_255 ∨ -b^{15, 18}_1 c b^{15, 17}_2 ∨ -b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ p_255 ∨ b^{15, 18}_0 c in DIMACS: 12563 -12564 12565 255 -12566 0 12563 -12564 12565 255 -12567 0 12563 -12564 12565 255 12568 0 c 1-1 --> 0 c (-b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ b^{15, 17}_0 ∧ -p_255) -> (-b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ -b^{15, 18}_0) c in CNF: c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ p_255 ∨ -b^{15, 18}_2 c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ p_255 ∨ -b^{15, 18}_1 c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ p_255 ∨ -b^{15, 18}_0 c in DIMACS: 12563 12564 -12565 255 -12566 0 12563 12564 -12565 255 -12567 0 12563 12564 -12565 255 -12568 0 c 0-1 --> -1 c (-b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ -b^{15, 17}_0 ∧ -p_255) -> ( b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ b^{15, 18}_0) c in CNF: c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ p_255 ∨ b^{15, 18}_2 c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ p_255 ∨ -b^{15, 18}_1 c b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ p_255 ∨ b^{15, 18}_0 c in DIMACS: 12563 12564 12565 255 12566 0 12563 12564 12565 255 -12567 0 12563 12564 12565 255 12568 0 c -1-1 --> -2 c ( b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ b^{15, 17}_0 ∧ -p_255) -> ( b^{15, 18}_2 ∧ b^{15, 18}_1 ∧ -b^{15, 18}_0) c in CNF: c -b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ p_255 ∨ b^{15, 18}_2 c -b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ p_255 ∨ b^{15, 18}_1 c -b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ p_255 ∨ -b^{15, 18}_0 c in DIMACS: -12563 12564 -12565 255 12566 0 -12563 12564 -12565 255 12567 0 -12563 12564 -12565 255 -12568 0 c -2-1 --> break c ( b^{15, 17}_2 ∧ b^{15, 17}_1 ∧ -b^{15, 17}_0 ∧ -p_255) -> break c in CNF: c -b^{15, 17}_2 ∨ -b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ p_255 ∨ break c in DIMACS: -12563 -12564 12565 255 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 17}_2 ∧ -b^{15, 17}_1 ∧ -b^{15, 17}_0 ∧ true) c in CNF: c -b^{15, 17}_2 ∨ b^{15, 17}_1 ∨ b^{15, 17}_0 ∨ false c in DIMACS: -12563 12564 12565 0 c 3 does not represent an automaton state. c -(-b^{15, 17}_2 ∧ b^{15, 17}_1 ∧ b^{15, 17}_0 ∧ true) c in CNF: c b^{15, 17}_2 ∨ -b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ false c in DIMACS: 12563 -12564 -12565 0 c -3 does not represent an automaton state. c -( b^{15, 17}_2 ∧ b^{15, 17}_1 ∧ b^{15, 17}_0 ∧ true) c in CNF: c -b^{15, 17}_2 ∨ -b^{15, 17}_1 ∨ -b^{15, 17}_0 ∨ false c in DIMACS: -12563 -12564 -12565 0 c i = 18 c -2+1 --> -1 c ( b^{15, 18}_2 ∧ b^{15, 18}_1 ∧ -b^{15, 18}_0 ∧ p_270) -> ( b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ b^{15, 19}_0) c in CNF: c -b^{15, 18}_2 ∨ -b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ -p_270 ∨ b^{15, 19}_2 c -b^{15, 18}_2 ∨ -b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ -p_270 ∨ -b^{15, 19}_1 c -b^{15, 18}_2 ∨ -b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ -p_270 ∨ b^{15, 19}_0 c in DIMACS: -12566 -12567 12568 -270 12569 0 -12566 -12567 12568 -270 -12570 0 -12566 -12567 12568 -270 12571 0 c -1+1 --> 0 c ( b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ b^{15, 18}_0 ∧ p_270) -> (-b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ -b^{15, 19}_0) c in CNF: c -b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ -p_270 ∨ -b^{15, 19}_2 c -b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ -p_270 ∨ -b^{15, 19}_1 c -b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ -p_270 ∨ -b^{15, 19}_0 c in DIMACS: -12566 12567 -12568 -270 -12569 0 -12566 12567 -12568 -270 -12570 0 -12566 12567 -12568 -270 -12571 0 c 0+1 --> 1 c (-b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ -b^{15, 18}_0 ∧ p_270) -> (-b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ b^{15, 19}_0) c in CNF: c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ -p_270 ∨ -b^{15, 19}_2 c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ -p_270 ∨ -b^{15, 19}_1 c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ -p_270 ∨ b^{15, 19}_0 c in DIMACS: 12566 12567 12568 -270 -12569 0 12566 12567 12568 -270 -12570 0 12566 12567 12568 -270 12571 0 c 1+1 --> 2 c (-b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ b^{15, 18}_0 ∧ p_270) -> (-b^{15, 19}_2 ∧ b^{15, 19}_1 ∧ -b^{15, 19}_0) c in CNF: c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ -p_270 ∨ -b^{15, 19}_2 c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ -p_270 ∨ b^{15, 19}_1 c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ -p_270 ∨ -b^{15, 19}_0 c in DIMACS: 12566 12567 -12568 -270 -12569 0 12566 12567 -12568 -270 12570 0 12566 12567 -12568 -270 -12571 0 c 2+1 --> break c (-b^{15, 18}_2 ∧ b^{15, 18}_1 ∧ -b^{15, 18}_0 ∧ p_270) -> break c in CNF: c b^{15, 18}_2 ∨ -b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ -p_270 ∨ break c in DIMACS: 12566 -12567 12568 -270 1162 0 c 2-1 --> 1 c (-b^{15, 18}_2 ∧ b^{15, 18}_1 ∧ -b^{15, 18}_0 ∧ -p_270) -> (-b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ b^{15, 19}_0) c in CNF: c b^{15, 18}_2 ∨ -b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ p_270 ∨ -b^{15, 19}_2 c b^{15, 18}_2 ∨ -b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ p_270 ∨ -b^{15, 19}_1 c b^{15, 18}_2 ∨ -b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ p_270 ∨ b^{15, 19}_0 c in DIMACS: 12566 -12567 12568 270 -12569 0 12566 -12567 12568 270 -12570 0 12566 -12567 12568 270 12571 0 c 1-1 --> 0 c (-b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ b^{15, 18}_0 ∧ -p_270) -> (-b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ -b^{15, 19}_0) c in CNF: c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ p_270 ∨ -b^{15, 19}_2 c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ p_270 ∨ -b^{15, 19}_1 c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ p_270 ∨ -b^{15, 19}_0 c in DIMACS: 12566 12567 -12568 270 -12569 0 12566 12567 -12568 270 -12570 0 12566 12567 -12568 270 -12571 0 c 0-1 --> -1 c (-b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ -b^{15, 18}_0 ∧ -p_270) -> ( b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ b^{15, 19}_0) c in CNF: c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ p_270 ∨ b^{15, 19}_2 c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ p_270 ∨ -b^{15, 19}_1 c b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ p_270 ∨ b^{15, 19}_0 c in DIMACS: 12566 12567 12568 270 12569 0 12566 12567 12568 270 -12570 0 12566 12567 12568 270 12571 0 c -1-1 --> -2 c ( b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ b^{15, 18}_0 ∧ -p_270) -> ( b^{15, 19}_2 ∧ b^{15, 19}_1 ∧ -b^{15, 19}_0) c in CNF: c -b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ p_270 ∨ b^{15, 19}_2 c -b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ p_270 ∨ b^{15, 19}_1 c -b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ p_270 ∨ -b^{15, 19}_0 c in DIMACS: -12566 12567 -12568 270 12569 0 -12566 12567 -12568 270 12570 0 -12566 12567 -12568 270 -12571 0 c -2-1 --> break c ( b^{15, 18}_2 ∧ b^{15, 18}_1 ∧ -b^{15, 18}_0 ∧ -p_270) -> break c in CNF: c -b^{15, 18}_2 ∨ -b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ p_270 ∨ break c in DIMACS: -12566 -12567 12568 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 18}_2 ∧ -b^{15, 18}_1 ∧ -b^{15, 18}_0 ∧ true) c in CNF: c -b^{15, 18}_2 ∨ b^{15, 18}_1 ∨ b^{15, 18}_0 ∨ false c in DIMACS: -12566 12567 12568 0 c 3 does not represent an automaton state. c -(-b^{15, 18}_2 ∧ b^{15, 18}_1 ∧ b^{15, 18}_0 ∧ true) c in CNF: c b^{15, 18}_2 ∨ -b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ false c in DIMACS: 12566 -12567 -12568 0 c -3 does not represent an automaton state. c -( b^{15, 18}_2 ∧ b^{15, 18}_1 ∧ b^{15, 18}_0 ∧ true) c in CNF: c -b^{15, 18}_2 ∨ -b^{15, 18}_1 ∨ -b^{15, 18}_0 ∨ false c in DIMACS: -12566 -12567 -12568 0 c i = 19 c -2+1 --> -1 c ( b^{15, 19}_2 ∧ b^{15, 19}_1 ∧ -b^{15, 19}_0 ∧ p_285) -> ( b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ b^{15, 20}_0) c in CNF: c -b^{15, 19}_2 ∨ -b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ -p_285 ∨ b^{15, 20}_2 c -b^{15, 19}_2 ∨ -b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ -p_285 ∨ -b^{15, 20}_1 c -b^{15, 19}_2 ∨ -b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ -p_285 ∨ b^{15, 20}_0 c in DIMACS: -12569 -12570 12571 -285 12572 0 -12569 -12570 12571 -285 -12573 0 -12569 -12570 12571 -285 12574 0 c -1+1 --> 0 c ( b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ b^{15, 19}_0 ∧ p_285) -> (-b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ -b^{15, 20}_0) c in CNF: c -b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ -p_285 ∨ -b^{15, 20}_2 c -b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ -p_285 ∨ -b^{15, 20}_1 c -b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ -p_285 ∨ -b^{15, 20}_0 c in DIMACS: -12569 12570 -12571 -285 -12572 0 -12569 12570 -12571 -285 -12573 0 -12569 12570 -12571 -285 -12574 0 c 0+1 --> 1 c (-b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ -b^{15, 19}_0 ∧ p_285) -> (-b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ b^{15, 20}_0) c in CNF: c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ -p_285 ∨ -b^{15, 20}_2 c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ -p_285 ∨ -b^{15, 20}_1 c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ -p_285 ∨ b^{15, 20}_0 c in DIMACS: 12569 12570 12571 -285 -12572 0 12569 12570 12571 -285 -12573 0 12569 12570 12571 -285 12574 0 c 1+1 --> 2 c (-b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ b^{15, 19}_0 ∧ p_285) -> (-b^{15, 20}_2 ∧ b^{15, 20}_1 ∧ -b^{15, 20}_0) c in CNF: c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ -p_285 ∨ -b^{15, 20}_2 c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ -p_285 ∨ b^{15, 20}_1 c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ -p_285 ∨ -b^{15, 20}_0 c in DIMACS: 12569 12570 -12571 -285 -12572 0 12569 12570 -12571 -285 12573 0 12569 12570 -12571 -285 -12574 0 c 2+1 --> break c (-b^{15, 19}_2 ∧ b^{15, 19}_1 ∧ -b^{15, 19}_0 ∧ p_285) -> break c in CNF: c b^{15, 19}_2 ∨ -b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ -p_285 ∨ break c in DIMACS: 12569 -12570 12571 -285 1162 0 c 2-1 --> 1 c (-b^{15, 19}_2 ∧ b^{15, 19}_1 ∧ -b^{15, 19}_0 ∧ -p_285) -> (-b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ b^{15, 20}_0) c in CNF: c b^{15, 19}_2 ∨ -b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ p_285 ∨ -b^{15, 20}_2 c b^{15, 19}_2 ∨ -b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ p_285 ∨ -b^{15, 20}_1 c b^{15, 19}_2 ∨ -b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ p_285 ∨ b^{15, 20}_0 c in DIMACS: 12569 -12570 12571 285 -12572 0 12569 -12570 12571 285 -12573 0 12569 -12570 12571 285 12574 0 c 1-1 --> 0 c (-b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ b^{15, 19}_0 ∧ -p_285) -> (-b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ -b^{15, 20}_0) c in CNF: c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ p_285 ∨ -b^{15, 20}_2 c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ p_285 ∨ -b^{15, 20}_1 c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ p_285 ∨ -b^{15, 20}_0 c in DIMACS: 12569 12570 -12571 285 -12572 0 12569 12570 -12571 285 -12573 0 12569 12570 -12571 285 -12574 0 c 0-1 --> -1 c (-b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ -b^{15, 19}_0 ∧ -p_285) -> ( b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ b^{15, 20}_0) c in CNF: c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ p_285 ∨ b^{15, 20}_2 c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ p_285 ∨ -b^{15, 20}_1 c b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ p_285 ∨ b^{15, 20}_0 c in DIMACS: 12569 12570 12571 285 12572 0 12569 12570 12571 285 -12573 0 12569 12570 12571 285 12574 0 c -1-1 --> -2 c ( b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ b^{15, 19}_0 ∧ -p_285) -> ( b^{15, 20}_2 ∧ b^{15, 20}_1 ∧ -b^{15, 20}_0) c in CNF: c -b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ p_285 ∨ b^{15, 20}_2 c -b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ p_285 ∨ b^{15, 20}_1 c -b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ p_285 ∨ -b^{15, 20}_0 c in DIMACS: -12569 12570 -12571 285 12572 0 -12569 12570 -12571 285 12573 0 -12569 12570 -12571 285 -12574 0 c -2-1 --> break c ( b^{15, 19}_2 ∧ b^{15, 19}_1 ∧ -b^{15, 19}_0 ∧ -p_285) -> break c in CNF: c -b^{15, 19}_2 ∨ -b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ p_285 ∨ break c in DIMACS: -12569 -12570 12571 285 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 19}_2 ∧ -b^{15, 19}_1 ∧ -b^{15, 19}_0 ∧ true) c in CNF: c -b^{15, 19}_2 ∨ b^{15, 19}_1 ∨ b^{15, 19}_0 ∨ false c in DIMACS: -12569 12570 12571 0 c 3 does not represent an automaton state. c -(-b^{15, 19}_2 ∧ b^{15, 19}_1 ∧ b^{15, 19}_0 ∧ true) c in CNF: c b^{15, 19}_2 ∨ -b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ false c in DIMACS: 12569 -12570 -12571 0 c -3 does not represent an automaton state. c -( b^{15, 19}_2 ∧ b^{15, 19}_1 ∧ b^{15, 19}_0 ∧ true) c in CNF: c -b^{15, 19}_2 ∨ -b^{15, 19}_1 ∨ -b^{15, 19}_0 ∨ false c in DIMACS: -12569 -12570 -12571 0 c i = 20 c -2+1 --> -1 c ( b^{15, 20}_2 ∧ b^{15, 20}_1 ∧ -b^{15, 20}_0 ∧ p_300) -> ( b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ b^{15, 21}_0) c in CNF: c -b^{15, 20}_2 ∨ -b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ -p_300 ∨ b^{15, 21}_2 c -b^{15, 20}_2 ∨ -b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ -p_300 ∨ -b^{15, 21}_1 c -b^{15, 20}_2 ∨ -b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ -p_300 ∨ b^{15, 21}_0 c in DIMACS: -12572 -12573 12574 -300 12575 0 -12572 -12573 12574 -300 -12576 0 -12572 -12573 12574 -300 12577 0 c -1+1 --> 0 c ( b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ b^{15, 20}_0 ∧ p_300) -> (-b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ -b^{15, 21}_0) c in CNF: c -b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ -p_300 ∨ -b^{15, 21}_2 c -b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ -p_300 ∨ -b^{15, 21}_1 c -b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ -p_300 ∨ -b^{15, 21}_0 c in DIMACS: -12572 12573 -12574 -300 -12575 0 -12572 12573 -12574 -300 -12576 0 -12572 12573 -12574 -300 -12577 0 c 0+1 --> 1 c (-b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ -b^{15, 20}_0 ∧ p_300) -> (-b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ b^{15, 21}_0) c in CNF: c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ -p_300 ∨ -b^{15, 21}_2 c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ -p_300 ∨ -b^{15, 21}_1 c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ -p_300 ∨ b^{15, 21}_0 c in DIMACS: 12572 12573 12574 -300 -12575 0 12572 12573 12574 -300 -12576 0 12572 12573 12574 -300 12577 0 c 1+1 --> 2 c (-b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ b^{15, 20}_0 ∧ p_300) -> (-b^{15, 21}_2 ∧ b^{15, 21}_1 ∧ -b^{15, 21}_0) c in CNF: c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ -p_300 ∨ -b^{15, 21}_2 c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ -p_300 ∨ b^{15, 21}_1 c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ -p_300 ∨ -b^{15, 21}_0 c in DIMACS: 12572 12573 -12574 -300 -12575 0 12572 12573 -12574 -300 12576 0 12572 12573 -12574 -300 -12577 0 c 2+1 --> break c (-b^{15, 20}_2 ∧ b^{15, 20}_1 ∧ -b^{15, 20}_0 ∧ p_300) -> break c in CNF: c b^{15, 20}_2 ∨ -b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ -p_300 ∨ break c in DIMACS: 12572 -12573 12574 -300 1162 0 c 2-1 --> 1 c (-b^{15, 20}_2 ∧ b^{15, 20}_1 ∧ -b^{15, 20}_0 ∧ -p_300) -> (-b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ b^{15, 21}_0) c in CNF: c b^{15, 20}_2 ∨ -b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ p_300 ∨ -b^{15, 21}_2 c b^{15, 20}_2 ∨ -b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ p_300 ∨ -b^{15, 21}_1 c b^{15, 20}_2 ∨ -b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ p_300 ∨ b^{15, 21}_0 c in DIMACS: 12572 -12573 12574 300 -12575 0 12572 -12573 12574 300 -12576 0 12572 -12573 12574 300 12577 0 c 1-1 --> 0 c (-b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ b^{15, 20}_0 ∧ -p_300) -> (-b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ -b^{15, 21}_0) c in CNF: c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ p_300 ∨ -b^{15, 21}_2 c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ p_300 ∨ -b^{15, 21}_1 c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ p_300 ∨ -b^{15, 21}_0 c in DIMACS: 12572 12573 -12574 300 -12575 0 12572 12573 -12574 300 -12576 0 12572 12573 -12574 300 -12577 0 c 0-1 --> -1 c (-b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ -b^{15, 20}_0 ∧ -p_300) -> ( b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ b^{15, 21}_0) c in CNF: c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ p_300 ∨ b^{15, 21}_2 c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ p_300 ∨ -b^{15, 21}_1 c b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ p_300 ∨ b^{15, 21}_0 c in DIMACS: 12572 12573 12574 300 12575 0 12572 12573 12574 300 -12576 0 12572 12573 12574 300 12577 0 c -1-1 --> -2 c ( b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ b^{15, 20}_0 ∧ -p_300) -> ( b^{15, 21}_2 ∧ b^{15, 21}_1 ∧ -b^{15, 21}_0) c in CNF: c -b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ p_300 ∨ b^{15, 21}_2 c -b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ p_300 ∨ b^{15, 21}_1 c -b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ p_300 ∨ -b^{15, 21}_0 c in DIMACS: -12572 12573 -12574 300 12575 0 -12572 12573 -12574 300 12576 0 -12572 12573 -12574 300 -12577 0 c -2-1 --> break c ( b^{15, 20}_2 ∧ b^{15, 20}_1 ∧ -b^{15, 20}_0 ∧ -p_300) -> break c in CNF: c -b^{15, 20}_2 ∨ -b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ p_300 ∨ break c in DIMACS: -12572 -12573 12574 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 20}_2 ∧ -b^{15, 20}_1 ∧ -b^{15, 20}_0 ∧ true) c in CNF: c -b^{15, 20}_2 ∨ b^{15, 20}_1 ∨ b^{15, 20}_0 ∨ false c in DIMACS: -12572 12573 12574 0 c 3 does not represent an automaton state. c -(-b^{15, 20}_2 ∧ b^{15, 20}_1 ∧ b^{15, 20}_0 ∧ true) c in CNF: c b^{15, 20}_2 ∨ -b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ false c in DIMACS: 12572 -12573 -12574 0 c -3 does not represent an automaton state. c -( b^{15, 20}_2 ∧ b^{15, 20}_1 ∧ b^{15, 20}_0 ∧ true) c in CNF: c -b^{15, 20}_2 ∨ -b^{15, 20}_1 ∨ -b^{15, 20}_0 ∨ false c in DIMACS: -12572 -12573 -12574 0 c i = 21 c -2+1 --> -1 c ( b^{15, 21}_2 ∧ b^{15, 21}_1 ∧ -b^{15, 21}_0 ∧ p_315) -> ( b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ b^{15, 22}_0) c in CNF: c -b^{15, 21}_2 ∨ -b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ -p_315 ∨ b^{15, 22}_2 c -b^{15, 21}_2 ∨ -b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ -p_315 ∨ -b^{15, 22}_1 c -b^{15, 21}_2 ∨ -b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ -p_315 ∨ b^{15, 22}_0 c in DIMACS: -12575 -12576 12577 -315 12578 0 -12575 -12576 12577 -315 -12579 0 -12575 -12576 12577 -315 12580 0 c -1+1 --> 0 c ( b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ b^{15, 21}_0 ∧ p_315) -> (-b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ -b^{15, 22}_0) c in CNF: c -b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ -p_315 ∨ -b^{15, 22}_2 c -b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ -p_315 ∨ -b^{15, 22}_1 c -b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ -p_315 ∨ -b^{15, 22}_0 c in DIMACS: -12575 12576 -12577 -315 -12578 0 -12575 12576 -12577 -315 -12579 0 -12575 12576 -12577 -315 -12580 0 c 0+1 --> 1 c (-b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ -b^{15, 21}_0 ∧ p_315) -> (-b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ b^{15, 22}_0) c in CNF: c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ -p_315 ∨ -b^{15, 22}_2 c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ -p_315 ∨ -b^{15, 22}_1 c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ -p_315 ∨ b^{15, 22}_0 c in DIMACS: 12575 12576 12577 -315 -12578 0 12575 12576 12577 -315 -12579 0 12575 12576 12577 -315 12580 0 c 1+1 --> 2 c (-b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ b^{15, 21}_0 ∧ p_315) -> (-b^{15, 22}_2 ∧ b^{15, 22}_1 ∧ -b^{15, 22}_0) c in CNF: c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ -p_315 ∨ -b^{15, 22}_2 c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ -p_315 ∨ b^{15, 22}_1 c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ -p_315 ∨ -b^{15, 22}_0 c in DIMACS: 12575 12576 -12577 -315 -12578 0 12575 12576 -12577 -315 12579 0 12575 12576 -12577 -315 -12580 0 c 2+1 --> break c (-b^{15, 21}_2 ∧ b^{15, 21}_1 ∧ -b^{15, 21}_0 ∧ p_315) -> break c in CNF: c b^{15, 21}_2 ∨ -b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ -p_315 ∨ break c in DIMACS: 12575 -12576 12577 -315 1162 0 c 2-1 --> 1 c (-b^{15, 21}_2 ∧ b^{15, 21}_1 ∧ -b^{15, 21}_0 ∧ -p_315) -> (-b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ b^{15, 22}_0) c in CNF: c b^{15, 21}_2 ∨ -b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ p_315 ∨ -b^{15, 22}_2 c b^{15, 21}_2 ∨ -b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ p_315 ∨ -b^{15, 22}_1 c b^{15, 21}_2 ∨ -b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ p_315 ∨ b^{15, 22}_0 c in DIMACS: 12575 -12576 12577 315 -12578 0 12575 -12576 12577 315 -12579 0 12575 -12576 12577 315 12580 0 c 1-1 --> 0 c (-b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ b^{15, 21}_0 ∧ -p_315) -> (-b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ -b^{15, 22}_0) c in CNF: c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ p_315 ∨ -b^{15, 22}_2 c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ p_315 ∨ -b^{15, 22}_1 c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ p_315 ∨ -b^{15, 22}_0 c in DIMACS: 12575 12576 -12577 315 -12578 0 12575 12576 -12577 315 -12579 0 12575 12576 -12577 315 -12580 0 c 0-1 --> -1 c (-b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ -b^{15, 21}_0 ∧ -p_315) -> ( b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ b^{15, 22}_0) c in CNF: c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ p_315 ∨ b^{15, 22}_2 c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ p_315 ∨ -b^{15, 22}_1 c b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ p_315 ∨ b^{15, 22}_0 c in DIMACS: 12575 12576 12577 315 12578 0 12575 12576 12577 315 -12579 0 12575 12576 12577 315 12580 0 c -1-1 --> -2 c ( b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ b^{15, 21}_0 ∧ -p_315) -> ( b^{15, 22}_2 ∧ b^{15, 22}_1 ∧ -b^{15, 22}_0) c in CNF: c -b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ p_315 ∨ b^{15, 22}_2 c -b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ p_315 ∨ b^{15, 22}_1 c -b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ p_315 ∨ -b^{15, 22}_0 c in DIMACS: -12575 12576 -12577 315 12578 0 -12575 12576 -12577 315 12579 0 -12575 12576 -12577 315 -12580 0 c -2-1 --> break c ( b^{15, 21}_2 ∧ b^{15, 21}_1 ∧ -b^{15, 21}_0 ∧ -p_315) -> break c in CNF: c -b^{15, 21}_2 ∨ -b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ p_315 ∨ break c in DIMACS: -12575 -12576 12577 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 21}_2 ∧ -b^{15, 21}_1 ∧ -b^{15, 21}_0 ∧ true) c in CNF: c -b^{15, 21}_2 ∨ b^{15, 21}_1 ∨ b^{15, 21}_0 ∨ false c in DIMACS: -12575 12576 12577 0 c 3 does not represent an automaton state. c -(-b^{15, 21}_2 ∧ b^{15, 21}_1 ∧ b^{15, 21}_0 ∧ true) c in CNF: c b^{15, 21}_2 ∨ -b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ false c in DIMACS: 12575 -12576 -12577 0 c -3 does not represent an automaton state. c -( b^{15, 21}_2 ∧ b^{15, 21}_1 ∧ b^{15, 21}_0 ∧ true) c in CNF: c -b^{15, 21}_2 ∨ -b^{15, 21}_1 ∨ -b^{15, 21}_0 ∨ false c in DIMACS: -12575 -12576 -12577 0 c i = 22 c -2+1 --> -1 c ( b^{15, 22}_2 ∧ b^{15, 22}_1 ∧ -b^{15, 22}_0 ∧ p_330) -> ( b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ b^{15, 23}_0) c in CNF: c -b^{15, 22}_2 ∨ -b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ -p_330 ∨ b^{15, 23}_2 c -b^{15, 22}_2 ∨ -b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ -p_330 ∨ -b^{15, 23}_1 c -b^{15, 22}_2 ∨ -b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ -p_330 ∨ b^{15, 23}_0 c in DIMACS: -12578 -12579 12580 -330 12581 0 -12578 -12579 12580 -330 -12582 0 -12578 -12579 12580 -330 12583 0 c -1+1 --> 0 c ( b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ b^{15, 22}_0 ∧ p_330) -> (-b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ -b^{15, 23}_0) c in CNF: c -b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ -p_330 ∨ -b^{15, 23}_2 c -b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ -p_330 ∨ -b^{15, 23}_1 c -b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ -p_330 ∨ -b^{15, 23}_0 c in DIMACS: -12578 12579 -12580 -330 -12581 0 -12578 12579 -12580 -330 -12582 0 -12578 12579 -12580 -330 -12583 0 c 0+1 --> 1 c (-b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ -b^{15, 22}_0 ∧ p_330) -> (-b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ b^{15, 23}_0) c in CNF: c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ -p_330 ∨ -b^{15, 23}_2 c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ -p_330 ∨ -b^{15, 23}_1 c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ -p_330 ∨ b^{15, 23}_0 c in DIMACS: 12578 12579 12580 -330 -12581 0 12578 12579 12580 -330 -12582 0 12578 12579 12580 -330 12583 0 c 1+1 --> 2 c (-b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ b^{15, 22}_0 ∧ p_330) -> (-b^{15, 23}_2 ∧ b^{15, 23}_1 ∧ -b^{15, 23}_0) c in CNF: c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ -p_330 ∨ -b^{15, 23}_2 c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ -p_330 ∨ b^{15, 23}_1 c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ -p_330 ∨ -b^{15, 23}_0 c in DIMACS: 12578 12579 -12580 -330 -12581 0 12578 12579 -12580 -330 12582 0 12578 12579 -12580 -330 -12583 0 c 2+1 --> break c (-b^{15, 22}_2 ∧ b^{15, 22}_1 ∧ -b^{15, 22}_0 ∧ p_330) -> break c in CNF: c b^{15, 22}_2 ∨ -b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ -p_330 ∨ break c in DIMACS: 12578 -12579 12580 -330 1162 0 c 2-1 --> 1 c (-b^{15, 22}_2 ∧ b^{15, 22}_1 ∧ -b^{15, 22}_0 ∧ -p_330) -> (-b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ b^{15, 23}_0) c in CNF: c b^{15, 22}_2 ∨ -b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ p_330 ∨ -b^{15, 23}_2 c b^{15, 22}_2 ∨ -b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ p_330 ∨ -b^{15, 23}_1 c b^{15, 22}_2 ∨ -b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ p_330 ∨ b^{15, 23}_0 c in DIMACS: 12578 -12579 12580 330 -12581 0 12578 -12579 12580 330 -12582 0 12578 -12579 12580 330 12583 0 c 1-1 --> 0 c (-b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ b^{15, 22}_0 ∧ -p_330) -> (-b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ -b^{15, 23}_0) c in CNF: c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ p_330 ∨ -b^{15, 23}_2 c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ p_330 ∨ -b^{15, 23}_1 c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ p_330 ∨ -b^{15, 23}_0 c in DIMACS: 12578 12579 -12580 330 -12581 0 12578 12579 -12580 330 -12582 0 12578 12579 -12580 330 -12583 0 c 0-1 --> -1 c (-b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ -b^{15, 22}_0 ∧ -p_330) -> ( b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ b^{15, 23}_0) c in CNF: c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ p_330 ∨ b^{15, 23}_2 c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ p_330 ∨ -b^{15, 23}_1 c b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ p_330 ∨ b^{15, 23}_0 c in DIMACS: 12578 12579 12580 330 12581 0 12578 12579 12580 330 -12582 0 12578 12579 12580 330 12583 0 c -1-1 --> -2 c ( b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ b^{15, 22}_0 ∧ -p_330) -> ( b^{15, 23}_2 ∧ b^{15, 23}_1 ∧ -b^{15, 23}_0) c in CNF: c -b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ p_330 ∨ b^{15, 23}_2 c -b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ p_330 ∨ b^{15, 23}_1 c -b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ p_330 ∨ -b^{15, 23}_0 c in DIMACS: -12578 12579 -12580 330 12581 0 -12578 12579 -12580 330 12582 0 -12578 12579 -12580 330 -12583 0 c -2-1 --> break c ( b^{15, 22}_2 ∧ b^{15, 22}_1 ∧ -b^{15, 22}_0 ∧ -p_330) -> break c in CNF: c -b^{15, 22}_2 ∨ -b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ p_330 ∨ break c in DIMACS: -12578 -12579 12580 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 22}_2 ∧ -b^{15, 22}_1 ∧ -b^{15, 22}_0 ∧ true) c in CNF: c -b^{15, 22}_2 ∨ b^{15, 22}_1 ∨ b^{15, 22}_0 ∨ false c in DIMACS: -12578 12579 12580 0 c 3 does not represent an automaton state. c -(-b^{15, 22}_2 ∧ b^{15, 22}_1 ∧ b^{15, 22}_0 ∧ true) c in CNF: c b^{15, 22}_2 ∨ -b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ false c in DIMACS: 12578 -12579 -12580 0 c -3 does not represent an automaton state. c -( b^{15, 22}_2 ∧ b^{15, 22}_1 ∧ b^{15, 22}_0 ∧ true) c in CNF: c -b^{15, 22}_2 ∨ -b^{15, 22}_1 ∨ -b^{15, 22}_0 ∨ false c in DIMACS: -12578 -12579 -12580 0 c i = 23 c -2+1 --> -1 c ( b^{15, 23}_2 ∧ b^{15, 23}_1 ∧ -b^{15, 23}_0 ∧ p_345) -> ( b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ b^{15, 24}_0) c in CNF: c -b^{15, 23}_2 ∨ -b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ -p_345 ∨ b^{15, 24}_2 c -b^{15, 23}_2 ∨ -b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ -p_345 ∨ -b^{15, 24}_1 c -b^{15, 23}_2 ∨ -b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ -p_345 ∨ b^{15, 24}_0 c in DIMACS: -12581 -12582 12583 -345 12584 0 -12581 -12582 12583 -345 -12585 0 -12581 -12582 12583 -345 12586 0 c -1+1 --> 0 c ( b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ b^{15, 23}_0 ∧ p_345) -> (-b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ -b^{15, 24}_0) c in CNF: c -b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ -p_345 ∨ -b^{15, 24}_2 c -b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ -p_345 ∨ -b^{15, 24}_1 c -b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ -p_345 ∨ -b^{15, 24}_0 c in DIMACS: -12581 12582 -12583 -345 -12584 0 -12581 12582 -12583 -345 -12585 0 -12581 12582 -12583 -345 -12586 0 c 0+1 --> 1 c (-b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ -b^{15, 23}_0 ∧ p_345) -> (-b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ b^{15, 24}_0) c in CNF: c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ -p_345 ∨ -b^{15, 24}_2 c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ -p_345 ∨ -b^{15, 24}_1 c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ -p_345 ∨ b^{15, 24}_0 c in DIMACS: 12581 12582 12583 -345 -12584 0 12581 12582 12583 -345 -12585 0 12581 12582 12583 -345 12586 0 c 1+1 --> 2 c (-b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ b^{15, 23}_0 ∧ p_345) -> (-b^{15, 24}_2 ∧ b^{15, 24}_1 ∧ -b^{15, 24}_0) c in CNF: c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ -p_345 ∨ -b^{15, 24}_2 c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ -p_345 ∨ b^{15, 24}_1 c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ -p_345 ∨ -b^{15, 24}_0 c in DIMACS: 12581 12582 -12583 -345 -12584 0 12581 12582 -12583 -345 12585 0 12581 12582 -12583 -345 -12586 0 c 2+1 --> break c (-b^{15, 23}_2 ∧ b^{15, 23}_1 ∧ -b^{15, 23}_0 ∧ p_345) -> break c in CNF: c b^{15, 23}_2 ∨ -b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ -p_345 ∨ break c in DIMACS: 12581 -12582 12583 -345 1162 0 c 2-1 --> 1 c (-b^{15, 23}_2 ∧ b^{15, 23}_1 ∧ -b^{15, 23}_0 ∧ -p_345) -> (-b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ b^{15, 24}_0) c in CNF: c b^{15, 23}_2 ∨ -b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ p_345 ∨ -b^{15, 24}_2 c b^{15, 23}_2 ∨ -b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ p_345 ∨ -b^{15, 24}_1 c b^{15, 23}_2 ∨ -b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ p_345 ∨ b^{15, 24}_0 c in DIMACS: 12581 -12582 12583 345 -12584 0 12581 -12582 12583 345 -12585 0 12581 -12582 12583 345 12586 0 c 1-1 --> 0 c (-b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ b^{15, 23}_0 ∧ -p_345) -> (-b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ -b^{15, 24}_0) c in CNF: c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ p_345 ∨ -b^{15, 24}_2 c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ p_345 ∨ -b^{15, 24}_1 c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ p_345 ∨ -b^{15, 24}_0 c in DIMACS: 12581 12582 -12583 345 -12584 0 12581 12582 -12583 345 -12585 0 12581 12582 -12583 345 -12586 0 c 0-1 --> -1 c (-b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ -b^{15, 23}_0 ∧ -p_345) -> ( b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ b^{15, 24}_0) c in CNF: c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ p_345 ∨ b^{15, 24}_2 c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ p_345 ∨ -b^{15, 24}_1 c b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ p_345 ∨ b^{15, 24}_0 c in DIMACS: 12581 12582 12583 345 12584 0 12581 12582 12583 345 -12585 0 12581 12582 12583 345 12586 0 c -1-1 --> -2 c ( b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ b^{15, 23}_0 ∧ -p_345) -> ( b^{15, 24}_2 ∧ b^{15, 24}_1 ∧ -b^{15, 24}_0) c in CNF: c -b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ p_345 ∨ b^{15, 24}_2 c -b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ p_345 ∨ b^{15, 24}_1 c -b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ p_345 ∨ -b^{15, 24}_0 c in DIMACS: -12581 12582 -12583 345 12584 0 -12581 12582 -12583 345 12585 0 -12581 12582 -12583 345 -12586 0 c -2-1 --> break c ( b^{15, 23}_2 ∧ b^{15, 23}_1 ∧ -b^{15, 23}_0 ∧ -p_345) -> break c in CNF: c -b^{15, 23}_2 ∨ -b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ p_345 ∨ break c in DIMACS: -12581 -12582 12583 345 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 23}_2 ∧ -b^{15, 23}_1 ∧ -b^{15, 23}_0 ∧ true) c in CNF: c -b^{15, 23}_2 ∨ b^{15, 23}_1 ∨ b^{15, 23}_0 ∨ false c in DIMACS: -12581 12582 12583 0 c 3 does not represent an automaton state. c -(-b^{15, 23}_2 ∧ b^{15, 23}_1 ∧ b^{15, 23}_0 ∧ true) c in CNF: c b^{15, 23}_2 ∨ -b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ false c in DIMACS: 12581 -12582 -12583 0 c -3 does not represent an automaton state. c -( b^{15, 23}_2 ∧ b^{15, 23}_1 ∧ b^{15, 23}_0 ∧ true) c in CNF: c -b^{15, 23}_2 ∨ -b^{15, 23}_1 ∨ -b^{15, 23}_0 ∨ false c in DIMACS: -12581 -12582 -12583 0 c i = 24 c -2+1 --> -1 c ( b^{15, 24}_2 ∧ b^{15, 24}_1 ∧ -b^{15, 24}_0 ∧ p_360) -> ( b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ b^{15, 25}_0) c in CNF: c -b^{15, 24}_2 ∨ -b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ -p_360 ∨ b^{15, 25}_2 c -b^{15, 24}_2 ∨ -b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ -p_360 ∨ -b^{15, 25}_1 c -b^{15, 24}_2 ∨ -b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ -p_360 ∨ b^{15, 25}_0 c in DIMACS: -12584 -12585 12586 -360 12587 0 -12584 -12585 12586 -360 -12588 0 -12584 -12585 12586 -360 12589 0 c -1+1 --> 0 c ( b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ b^{15, 24}_0 ∧ p_360) -> (-b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ -b^{15, 25}_0) c in CNF: c -b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ -p_360 ∨ -b^{15, 25}_2 c -b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ -p_360 ∨ -b^{15, 25}_1 c -b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ -p_360 ∨ -b^{15, 25}_0 c in DIMACS: -12584 12585 -12586 -360 -12587 0 -12584 12585 -12586 -360 -12588 0 -12584 12585 -12586 -360 -12589 0 c 0+1 --> 1 c (-b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ -b^{15, 24}_0 ∧ p_360) -> (-b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ b^{15, 25}_0) c in CNF: c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ -p_360 ∨ -b^{15, 25}_2 c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ -p_360 ∨ -b^{15, 25}_1 c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ -p_360 ∨ b^{15, 25}_0 c in DIMACS: 12584 12585 12586 -360 -12587 0 12584 12585 12586 -360 -12588 0 12584 12585 12586 -360 12589 0 c 1+1 --> 2 c (-b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ b^{15, 24}_0 ∧ p_360) -> (-b^{15, 25}_2 ∧ b^{15, 25}_1 ∧ -b^{15, 25}_0) c in CNF: c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ -p_360 ∨ -b^{15, 25}_2 c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ -p_360 ∨ b^{15, 25}_1 c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ -p_360 ∨ -b^{15, 25}_0 c in DIMACS: 12584 12585 -12586 -360 -12587 0 12584 12585 -12586 -360 12588 0 12584 12585 -12586 -360 -12589 0 c 2+1 --> break c (-b^{15, 24}_2 ∧ b^{15, 24}_1 ∧ -b^{15, 24}_0 ∧ p_360) -> break c in CNF: c b^{15, 24}_2 ∨ -b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ -p_360 ∨ break c in DIMACS: 12584 -12585 12586 -360 1162 0 c 2-1 --> 1 c (-b^{15, 24}_2 ∧ b^{15, 24}_1 ∧ -b^{15, 24}_0 ∧ -p_360) -> (-b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ b^{15, 25}_0) c in CNF: c b^{15, 24}_2 ∨ -b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ p_360 ∨ -b^{15, 25}_2 c b^{15, 24}_2 ∨ -b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ p_360 ∨ -b^{15, 25}_1 c b^{15, 24}_2 ∨ -b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ p_360 ∨ b^{15, 25}_0 c in DIMACS: 12584 -12585 12586 360 -12587 0 12584 -12585 12586 360 -12588 0 12584 -12585 12586 360 12589 0 c 1-1 --> 0 c (-b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ b^{15, 24}_0 ∧ -p_360) -> (-b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ -b^{15, 25}_0) c in CNF: c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ p_360 ∨ -b^{15, 25}_2 c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ p_360 ∨ -b^{15, 25}_1 c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ p_360 ∨ -b^{15, 25}_0 c in DIMACS: 12584 12585 -12586 360 -12587 0 12584 12585 -12586 360 -12588 0 12584 12585 -12586 360 -12589 0 c 0-1 --> -1 c (-b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ -b^{15, 24}_0 ∧ -p_360) -> ( b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ b^{15, 25}_0) c in CNF: c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ p_360 ∨ b^{15, 25}_2 c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ p_360 ∨ -b^{15, 25}_1 c b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ p_360 ∨ b^{15, 25}_0 c in DIMACS: 12584 12585 12586 360 12587 0 12584 12585 12586 360 -12588 0 12584 12585 12586 360 12589 0 c -1-1 --> -2 c ( b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ b^{15, 24}_0 ∧ -p_360) -> ( b^{15, 25}_2 ∧ b^{15, 25}_1 ∧ -b^{15, 25}_0) c in CNF: c -b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ p_360 ∨ b^{15, 25}_2 c -b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ p_360 ∨ b^{15, 25}_1 c -b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ p_360 ∨ -b^{15, 25}_0 c in DIMACS: -12584 12585 -12586 360 12587 0 -12584 12585 -12586 360 12588 0 -12584 12585 -12586 360 -12589 0 c -2-1 --> break c ( b^{15, 24}_2 ∧ b^{15, 24}_1 ∧ -b^{15, 24}_0 ∧ -p_360) -> break c in CNF: c -b^{15, 24}_2 ∨ -b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ p_360 ∨ break c in DIMACS: -12584 -12585 12586 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 24}_2 ∧ -b^{15, 24}_1 ∧ -b^{15, 24}_0 ∧ true) c in CNF: c -b^{15, 24}_2 ∨ b^{15, 24}_1 ∨ b^{15, 24}_0 ∨ false c in DIMACS: -12584 12585 12586 0 c 3 does not represent an automaton state. c -(-b^{15, 24}_2 ∧ b^{15, 24}_1 ∧ b^{15, 24}_0 ∧ true) c in CNF: c b^{15, 24}_2 ∨ -b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ false c in DIMACS: 12584 -12585 -12586 0 c -3 does not represent an automaton state. c -( b^{15, 24}_2 ∧ b^{15, 24}_1 ∧ b^{15, 24}_0 ∧ true) c in CNF: c -b^{15, 24}_2 ∨ -b^{15, 24}_1 ∨ -b^{15, 24}_0 ∨ false c in DIMACS: -12584 -12585 -12586 0 c i = 25 c -2+1 --> -1 c ( b^{15, 25}_2 ∧ b^{15, 25}_1 ∧ -b^{15, 25}_0 ∧ p_375) -> ( b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ b^{15, 26}_0) c in CNF: c -b^{15, 25}_2 ∨ -b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ -p_375 ∨ b^{15, 26}_2 c -b^{15, 25}_2 ∨ -b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ -p_375 ∨ -b^{15, 26}_1 c -b^{15, 25}_2 ∨ -b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ -p_375 ∨ b^{15, 26}_0 c in DIMACS: -12587 -12588 12589 -375 12590 0 -12587 -12588 12589 -375 -12591 0 -12587 -12588 12589 -375 12592 0 c -1+1 --> 0 c ( b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ b^{15, 25}_0 ∧ p_375) -> (-b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ -b^{15, 26}_0) c in CNF: c -b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ -p_375 ∨ -b^{15, 26}_2 c -b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ -p_375 ∨ -b^{15, 26}_1 c -b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ -p_375 ∨ -b^{15, 26}_0 c in DIMACS: -12587 12588 -12589 -375 -12590 0 -12587 12588 -12589 -375 -12591 0 -12587 12588 -12589 -375 -12592 0 c 0+1 --> 1 c (-b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ -b^{15, 25}_0 ∧ p_375) -> (-b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ b^{15, 26}_0) c in CNF: c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ -p_375 ∨ -b^{15, 26}_2 c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ -p_375 ∨ -b^{15, 26}_1 c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ -p_375 ∨ b^{15, 26}_0 c in DIMACS: 12587 12588 12589 -375 -12590 0 12587 12588 12589 -375 -12591 0 12587 12588 12589 -375 12592 0 c 1+1 --> 2 c (-b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ b^{15, 25}_0 ∧ p_375) -> (-b^{15, 26}_2 ∧ b^{15, 26}_1 ∧ -b^{15, 26}_0) c in CNF: c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ -p_375 ∨ -b^{15, 26}_2 c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ -p_375 ∨ b^{15, 26}_1 c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ -p_375 ∨ -b^{15, 26}_0 c in DIMACS: 12587 12588 -12589 -375 -12590 0 12587 12588 -12589 -375 12591 0 12587 12588 -12589 -375 -12592 0 c 2+1 --> break c (-b^{15, 25}_2 ∧ b^{15, 25}_1 ∧ -b^{15, 25}_0 ∧ p_375) -> break c in CNF: c b^{15, 25}_2 ∨ -b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ -p_375 ∨ break c in DIMACS: 12587 -12588 12589 -375 1162 0 c 2-1 --> 1 c (-b^{15, 25}_2 ∧ b^{15, 25}_1 ∧ -b^{15, 25}_0 ∧ -p_375) -> (-b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ b^{15, 26}_0) c in CNF: c b^{15, 25}_2 ∨ -b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ p_375 ∨ -b^{15, 26}_2 c b^{15, 25}_2 ∨ -b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ p_375 ∨ -b^{15, 26}_1 c b^{15, 25}_2 ∨ -b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ p_375 ∨ b^{15, 26}_0 c in DIMACS: 12587 -12588 12589 375 -12590 0 12587 -12588 12589 375 -12591 0 12587 -12588 12589 375 12592 0 c 1-1 --> 0 c (-b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ b^{15, 25}_0 ∧ -p_375) -> (-b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ -b^{15, 26}_0) c in CNF: c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ p_375 ∨ -b^{15, 26}_2 c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ p_375 ∨ -b^{15, 26}_1 c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ p_375 ∨ -b^{15, 26}_0 c in DIMACS: 12587 12588 -12589 375 -12590 0 12587 12588 -12589 375 -12591 0 12587 12588 -12589 375 -12592 0 c 0-1 --> -1 c (-b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ -b^{15, 25}_0 ∧ -p_375) -> ( b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ b^{15, 26}_0) c in CNF: c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ p_375 ∨ b^{15, 26}_2 c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ p_375 ∨ -b^{15, 26}_1 c b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ p_375 ∨ b^{15, 26}_0 c in DIMACS: 12587 12588 12589 375 12590 0 12587 12588 12589 375 -12591 0 12587 12588 12589 375 12592 0 c -1-1 --> -2 c ( b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ b^{15, 25}_0 ∧ -p_375) -> ( b^{15, 26}_2 ∧ b^{15, 26}_1 ∧ -b^{15, 26}_0) c in CNF: c -b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ p_375 ∨ b^{15, 26}_2 c -b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ p_375 ∨ b^{15, 26}_1 c -b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ p_375 ∨ -b^{15, 26}_0 c in DIMACS: -12587 12588 -12589 375 12590 0 -12587 12588 -12589 375 12591 0 -12587 12588 -12589 375 -12592 0 c -2-1 --> break c ( b^{15, 25}_2 ∧ b^{15, 25}_1 ∧ -b^{15, 25}_0 ∧ -p_375) -> break c in CNF: c -b^{15, 25}_2 ∨ -b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ p_375 ∨ break c in DIMACS: -12587 -12588 12589 375 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 25}_2 ∧ -b^{15, 25}_1 ∧ -b^{15, 25}_0 ∧ true) c in CNF: c -b^{15, 25}_2 ∨ b^{15, 25}_1 ∨ b^{15, 25}_0 ∨ false c in DIMACS: -12587 12588 12589 0 c 3 does not represent an automaton state. c -(-b^{15, 25}_2 ∧ b^{15, 25}_1 ∧ b^{15, 25}_0 ∧ true) c in CNF: c b^{15, 25}_2 ∨ -b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ false c in DIMACS: 12587 -12588 -12589 0 c -3 does not represent an automaton state. c -( b^{15, 25}_2 ∧ b^{15, 25}_1 ∧ b^{15, 25}_0 ∧ true) c in CNF: c -b^{15, 25}_2 ∨ -b^{15, 25}_1 ∨ -b^{15, 25}_0 ∨ false c in DIMACS: -12587 -12588 -12589 0 c i = 26 c -2+1 --> -1 c ( b^{15, 26}_2 ∧ b^{15, 26}_1 ∧ -b^{15, 26}_0 ∧ p_390) -> ( b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ b^{15, 27}_0) c in CNF: c -b^{15, 26}_2 ∨ -b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ -p_390 ∨ b^{15, 27}_2 c -b^{15, 26}_2 ∨ -b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ -p_390 ∨ -b^{15, 27}_1 c -b^{15, 26}_2 ∨ -b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ -p_390 ∨ b^{15, 27}_0 c in DIMACS: -12590 -12591 12592 -390 12593 0 -12590 -12591 12592 -390 -12594 0 -12590 -12591 12592 -390 12595 0 c -1+1 --> 0 c ( b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ b^{15, 26}_0 ∧ p_390) -> (-b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ -b^{15, 27}_0) c in CNF: c -b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ -p_390 ∨ -b^{15, 27}_2 c -b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ -p_390 ∨ -b^{15, 27}_1 c -b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ -p_390 ∨ -b^{15, 27}_0 c in DIMACS: -12590 12591 -12592 -390 -12593 0 -12590 12591 -12592 -390 -12594 0 -12590 12591 -12592 -390 -12595 0 c 0+1 --> 1 c (-b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ -b^{15, 26}_0 ∧ p_390) -> (-b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ b^{15, 27}_0) c in CNF: c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ -p_390 ∨ -b^{15, 27}_2 c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ -p_390 ∨ -b^{15, 27}_1 c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ -p_390 ∨ b^{15, 27}_0 c in DIMACS: 12590 12591 12592 -390 -12593 0 12590 12591 12592 -390 -12594 0 12590 12591 12592 -390 12595 0 c 1+1 --> 2 c (-b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ b^{15, 26}_0 ∧ p_390) -> (-b^{15, 27}_2 ∧ b^{15, 27}_1 ∧ -b^{15, 27}_0) c in CNF: c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ -p_390 ∨ -b^{15, 27}_2 c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ -p_390 ∨ b^{15, 27}_1 c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ -p_390 ∨ -b^{15, 27}_0 c in DIMACS: 12590 12591 -12592 -390 -12593 0 12590 12591 -12592 -390 12594 0 12590 12591 -12592 -390 -12595 0 c 2+1 --> break c (-b^{15, 26}_2 ∧ b^{15, 26}_1 ∧ -b^{15, 26}_0 ∧ p_390) -> break c in CNF: c b^{15, 26}_2 ∨ -b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ -p_390 ∨ break c in DIMACS: 12590 -12591 12592 -390 1162 0 c 2-1 --> 1 c (-b^{15, 26}_2 ∧ b^{15, 26}_1 ∧ -b^{15, 26}_0 ∧ -p_390) -> (-b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ b^{15, 27}_0) c in CNF: c b^{15, 26}_2 ∨ -b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ p_390 ∨ -b^{15, 27}_2 c b^{15, 26}_2 ∨ -b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ p_390 ∨ -b^{15, 27}_1 c b^{15, 26}_2 ∨ -b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ p_390 ∨ b^{15, 27}_0 c in DIMACS: 12590 -12591 12592 390 -12593 0 12590 -12591 12592 390 -12594 0 12590 -12591 12592 390 12595 0 c 1-1 --> 0 c (-b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ b^{15, 26}_0 ∧ -p_390) -> (-b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ -b^{15, 27}_0) c in CNF: c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ p_390 ∨ -b^{15, 27}_2 c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ p_390 ∨ -b^{15, 27}_1 c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ p_390 ∨ -b^{15, 27}_0 c in DIMACS: 12590 12591 -12592 390 -12593 0 12590 12591 -12592 390 -12594 0 12590 12591 -12592 390 -12595 0 c 0-1 --> -1 c (-b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ -b^{15, 26}_0 ∧ -p_390) -> ( b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ b^{15, 27}_0) c in CNF: c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ p_390 ∨ b^{15, 27}_2 c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ p_390 ∨ -b^{15, 27}_1 c b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ p_390 ∨ b^{15, 27}_0 c in DIMACS: 12590 12591 12592 390 12593 0 12590 12591 12592 390 -12594 0 12590 12591 12592 390 12595 0 c -1-1 --> -2 c ( b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ b^{15, 26}_0 ∧ -p_390) -> ( b^{15, 27}_2 ∧ b^{15, 27}_1 ∧ -b^{15, 27}_0) c in CNF: c -b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ p_390 ∨ b^{15, 27}_2 c -b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ p_390 ∨ b^{15, 27}_1 c -b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ p_390 ∨ -b^{15, 27}_0 c in DIMACS: -12590 12591 -12592 390 12593 0 -12590 12591 -12592 390 12594 0 -12590 12591 -12592 390 -12595 0 c -2-1 --> break c ( b^{15, 26}_2 ∧ b^{15, 26}_1 ∧ -b^{15, 26}_0 ∧ -p_390) -> break c in CNF: c -b^{15, 26}_2 ∨ -b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ p_390 ∨ break c in DIMACS: -12590 -12591 12592 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 26}_2 ∧ -b^{15, 26}_1 ∧ -b^{15, 26}_0 ∧ true) c in CNF: c -b^{15, 26}_2 ∨ b^{15, 26}_1 ∨ b^{15, 26}_0 ∨ false c in DIMACS: -12590 12591 12592 0 c 3 does not represent an automaton state. c -(-b^{15, 26}_2 ∧ b^{15, 26}_1 ∧ b^{15, 26}_0 ∧ true) c in CNF: c b^{15, 26}_2 ∨ -b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ false c in DIMACS: 12590 -12591 -12592 0 c -3 does not represent an automaton state. c -( b^{15, 26}_2 ∧ b^{15, 26}_1 ∧ b^{15, 26}_0 ∧ true) c in CNF: c -b^{15, 26}_2 ∨ -b^{15, 26}_1 ∨ -b^{15, 26}_0 ∨ false c in DIMACS: -12590 -12591 -12592 0 c i = 27 c -2+1 --> -1 c ( b^{15, 27}_2 ∧ b^{15, 27}_1 ∧ -b^{15, 27}_0 ∧ p_405) -> ( b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ b^{15, 28}_0) c in CNF: c -b^{15, 27}_2 ∨ -b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ -p_405 ∨ b^{15, 28}_2 c -b^{15, 27}_2 ∨ -b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ -p_405 ∨ -b^{15, 28}_1 c -b^{15, 27}_2 ∨ -b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ -p_405 ∨ b^{15, 28}_0 c in DIMACS: -12593 -12594 12595 -405 12596 0 -12593 -12594 12595 -405 -12597 0 -12593 -12594 12595 -405 12598 0 c -1+1 --> 0 c ( b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ b^{15, 27}_0 ∧ p_405) -> (-b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ -b^{15, 28}_0) c in CNF: c -b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ -p_405 ∨ -b^{15, 28}_2 c -b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ -p_405 ∨ -b^{15, 28}_1 c -b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ -p_405 ∨ -b^{15, 28}_0 c in DIMACS: -12593 12594 -12595 -405 -12596 0 -12593 12594 -12595 -405 -12597 0 -12593 12594 -12595 -405 -12598 0 c 0+1 --> 1 c (-b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ -b^{15, 27}_0 ∧ p_405) -> (-b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ b^{15, 28}_0) c in CNF: c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ -p_405 ∨ -b^{15, 28}_2 c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ -p_405 ∨ -b^{15, 28}_1 c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ -p_405 ∨ b^{15, 28}_0 c in DIMACS: 12593 12594 12595 -405 -12596 0 12593 12594 12595 -405 -12597 0 12593 12594 12595 -405 12598 0 c 1+1 --> 2 c (-b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ b^{15, 27}_0 ∧ p_405) -> (-b^{15, 28}_2 ∧ b^{15, 28}_1 ∧ -b^{15, 28}_0) c in CNF: c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ -p_405 ∨ -b^{15, 28}_2 c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ -p_405 ∨ b^{15, 28}_1 c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ -p_405 ∨ -b^{15, 28}_0 c in DIMACS: 12593 12594 -12595 -405 -12596 0 12593 12594 -12595 -405 12597 0 12593 12594 -12595 -405 -12598 0 c 2+1 --> break c (-b^{15, 27}_2 ∧ b^{15, 27}_1 ∧ -b^{15, 27}_0 ∧ p_405) -> break c in CNF: c b^{15, 27}_2 ∨ -b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ -p_405 ∨ break c in DIMACS: 12593 -12594 12595 -405 1162 0 c 2-1 --> 1 c (-b^{15, 27}_2 ∧ b^{15, 27}_1 ∧ -b^{15, 27}_0 ∧ -p_405) -> (-b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ b^{15, 28}_0) c in CNF: c b^{15, 27}_2 ∨ -b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ p_405 ∨ -b^{15, 28}_2 c b^{15, 27}_2 ∨ -b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ p_405 ∨ -b^{15, 28}_1 c b^{15, 27}_2 ∨ -b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ p_405 ∨ b^{15, 28}_0 c in DIMACS: 12593 -12594 12595 405 -12596 0 12593 -12594 12595 405 -12597 0 12593 -12594 12595 405 12598 0 c 1-1 --> 0 c (-b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ b^{15, 27}_0 ∧ -p_405) -> (-b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ -b^{15, 28}_0) c in CNF: c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ p_405 ∨ -b^{15, 28}_2 c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ p_405 ∨ -b^{15, 28}_1 c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ p_405 ∨ -b^{15, 28}_0 c in DIMACS: 12593 12594 -12595 405 -12596 0 12593 12594 -12595 405 -12597 0 12593 12594 -12595 405 -12598 0 c 0-1 --> -1 c (-b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ -b^{15, 27}_0 ∧ -p_405) -> ( b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ b^{15, 28}_0) c in CNF: c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ p_405 ∨ b^{15, 28}_2 c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ p_405 ∨ -b^{15, 28}_1 c b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ p_405 ∨ b^{15, 28}_0 c in DIMACS: 12593 12594 12595 405 12596 0 12593 12594 12595 405 -12597 0 12593 12594 12595 405 12598 0 c -1-1 --> -2 c ( b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ b^{15, 27}_0 ∧ -p_405) -> ( b^{15, 28}_2 ∧ b^{15, 28}_1 ∧ -b^{15, 28}_0) c in CNF: c -b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ p_405 ∨ b^{15, 28}_2 c -b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ p_405 ∨ b^{15, 28}_1 c -b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ p_405 ∨ -b^{15, 28}_0 c in DIMACS: -12593 12594 -12595 405 12596 0 -12593 12594 -12595 405 12597 0 -12593 12594 -12595 405 -12598 0 c -2-1 --> break c ( b^{15, 27}_2 ∧ b^{15, 27}_1 ∧ -b^{15, 27}_0 ∧ -p_405) -> break c in CNF: c -b^{15, 27}_2 ∨ -b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ p_405 ∨ break c in DIMACS: -12593 -12594 12595 405 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 27}_2 ∧ -b^{15, 27}_1 ∧ -b^{15, 27}_0 ∧ true) c in CNF: c -b^{15, 27}_2 ∨ b^{15, 27}_1 ∨ b^{15, 27}_0 ∨ false c in DIMACS: -12593 12594 12595 0 c 3 does not represent an automaton state. c -(-b^{15, 27}_2 ∧ b^{15, 27}_1 ∧ b^{15, 27}_0 ∧ true) c in CNF: c b^{15, 27}_2 ∨ -b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ false c in DIMACS: 12593 -12594 -12595 0 c -3 does not represent an automaton state. c -( b^{15, 27}_2 ∧ b^{15, 27}_1 ∧ b^{15, 27}_0 ∧ true) c in CNF: c -b^{15, 27}_2 ∨ -b^{15, 27}_1 ∨ -b^{15, 27}_0 ∨ false c in DIMACS: -12593 -12594 -12595 0 c i = 28 c -2+1 --> -1 c ( b^{15, 28}_2 ∧ b^{15, 28}_1 ∧ -b^{15, 28}_0 ∧ p_420) -> ( b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ b^{15, 29}_0) c in CNF: c -b^{15, 28}_2 ∨ -b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ -p_420 ∨ b^{15, 29}_2 c -b^{15, 28}_2 ∨ -b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ -p_420 ∨ -b^{15, 29}_1 c -b^{15, 28}_2 ∨ -b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ -p_420 ∨ b^{15, 29}_0 c in DIMACS: -12596 -12597 12598 -420 12599 0 -12596 -12597 12598 -420 -12600 0 -12596 -12597 12598 -420 12601 0 c -1+1 --> 0 c ( b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ b^{15, 28}_0 ∧ p_420) -> (-b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ -b^{15, 29}_0) c in CNF: c -b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ -p_420 ∨ -b^{15, 29}_2 c -b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ -p_420 ∨ -b^{15, 29}_1 c -b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ -p_420 ∨ -b^{15, 29}_0 c in DIMACS: -12596 12597 -12598 -420 -12599 0 -12596 12597 -12598 -420 -12600 0 -12596 12597 -12598 -420 -12601 0 c 0+1 --> 1 c (-b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ -b^{15, 28}_0 ∧ p_420) -> (-b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ b^{15, 29}_0) c in CNF: c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ -p_420 ∨ -b^{15, 29}_2 c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ -p_420 ∨ -b^{15, 29}_1 c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ -p_420 ∨ b^{15, 29}_0 c in DIMACS: 12596 12597 12598 -420 -12599 0 12596 12597 12598 -420 -12600 0 12596 12597 12598 -420 12601 0 c 1+1 --> 2 c (-b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ b^{15, 28}_0 ∧ p_420) -> (-b^{15, 29}_2 ∧ b^{15, 29}_1 ∧ -b^{15, 29}_0) c in CNF: c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ -p_420 ∨ -b^{15, 29}_2 c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ -p_420 ∨ b^{15, 29}_1 c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ -p_420 ∨ -b^{15, 29}_0 c in DIMACS: 12596 12597 -12598 -420 -12599 0 12596 12597 -12598 -420 12600 0 12596 12597 -12598 -420 -12601 0 c 2+1 --> break c (-b^{15, 28}_2 ∧ b^{15, 28}_1 ∧ -b^{15, 28}_0 ∧ p_420) -> break c in CNF: c b^{15, 28}_2 ∨ -b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ -p_420 ∨ break c in DIMACS: 12596 -12597 12598 -420 1162 0 c 2-1 --> 1 c (-b^{15, 28}_2 ∧ b^{15, 28}_1 ∧ -b^{15, 28}_0 ∧ -p_420) -> (-b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ b^{15, 29}_0) c in CNF: c b^{15, 28}_2 ∨ -b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ p_420 ∨ -b^{15, 29}_2 c b^{15, 28}_2 ∨ -b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ p_420 ∨ -b^{15, 29}_1 c b^{15, 28}_2 ∨ -b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ p_420 ∨ b^{15, 29}_0 c in DIMACS: 12596 -12597 12598 420 -12599 0 12596 -12597 12598 420 -12600 0 12596 -12597 12598 420 12601 0 c 1-1 --> 0 c (-b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ b^{15, 28}_0 ∧ -p_420) -> (-b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ -b^{15, 29}_0) c in CNF: c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ p_420 ∨ -b^{15, 29}_2 c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ p_420 ∨ -b^{15, 29}_1 c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ p_420 ∨ -b^{15, 29}_0 c in DIMACS: 12596 12597 -12598 420 -12599 0 12596 12597 -12598 420 -12600 0 12596 12597 -12598 420 -12601 0 c 0-1 --> -1 c (-b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ -b^{15, 28}_0 ∧ -p_420) -> ( b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ b^{15, 29}_0) c in CNF: c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ p_420 ∨ b^{15, 29}_2 c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ p_420 ∨ -b^{15, 29}_1 c b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ p_420 ∨ b^{15, 29}_0 c in DIMACS: 12596 12597 12598 420 12599 0 12596 12597 12598 420 -12600 0 12596 12597 12598 420 12601 0 c -1-1 --> -2 c ( b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ b^{15, 28}_0 ∧ -p_420) -> ( b^{15, 29}_2 ∧ b^{15, 29}_1 ∧ -b^{15, 29}_0) c in CNF: c -b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ p_420 ∨ b^{15, 29}_2 c -b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ p_420 ∨ b^{15, 29}_1 c -b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ p_420 ∨ -b^{15, 29}_0 c in DIMACS: -12596 12597 -12598 420 12599 0 -12596 12597 -12598 420 12600 0 -12596 12597 -12598 420 -12601 0 c -2-1 --> break c ( b^{15, 28}_2 ∧ b^{15, 28}_1 ∧ -b^{15, 28}_0 ∧ -p_420) -> break c in CNF: c -b^{15, 28}_2 ∨ -b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ p_420 ∨ break c in DIMACS: -12596 -12597 12598 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 28}_2 ∧ -b^{15, 28}_1 ∧ -b^{15, 28}_0 ∧ true) c in CNF: c -b^{15, 28}_2 ∨ b^{15, 28}_1 ∨ b^{15, 28}_0 ∨ false c in DIMACS: -12596 12597 12598 0 c 3 does not represent an automaton state. c -(-b^{15, 28}_2 ∧ b^{15, 28}_1 ∧ b^{15, 28}_0 ∧ true) c in CNF: c b^{15, 28}_2 ∨ -b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ false c in DIMACS: 12596 -12597 -12598 0 c -3 does not represent an automaton state. c -( b^{15, 28}_2 ∧ b^{15, 28}_1 ∧ b^{15, 28}_0 ∧ true) c in CNF: c -b^{15, 28}_2 ∨ -b^{15, 28}_1 ∨ -b^{15, 28}_0 ∨ false c in DIMACS: -12596 -12597 -12598 0 c i = 29 c -2+1 --> -1 c ( b^{15, 29}_2 ∧ b^{15, 29}_1 ∧ -b^{15, 29}_0 ∧ p_435) -> ( b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ b^{15, 30}_0) c in CNF: c -b^{15, 29}_2 ∨ -b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ -p_435 ∨ b^{15, 30}_2 c -b^{15, 29}_2 ∨ -b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ -p_435 ∨ -b^{15, 30}_1 c -b^{15, 29}_2 ∨ -b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ -p_435 ∨ b^{15, 30}_0 c in DIMACS: -12599 -12600 12601 -435 12602 0 -12599 -12600 12601 -435 -12603 0 -12599 -12600 12601 -435 12604 0 c -1+1 --> 0 c ( b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ b^{15, 29}_0 ∧ p_435) -> (-b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ -b^{15, 30}_0) c in CNF: c -b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ -p_435 ∨ -b^{15, 30}_2 c -b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ -p_435 ∨ -b^{15, 30}_1 c -b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ -p_435 ∨ -b^{15, 30}_0 c in DIMACS: -12599 12600 -12601 -435 -12602 0 -12599 12600 -12601 -435 -12603 0 -12599 12600 -12601 -435 -12604 0 c 0+1 --> 1 c (-b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ -b^{15, 29}_0 ∧ p_435) -> (-b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ b^{15, 30}_0) c in CNF: c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ -p_435 ∨ -b^{15, 30}_2 c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ -p_435 ∨ -b^{15, 30}_1 c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ -p_435 ∨ b^{15, 30}_0 c in DIMACS: 12599 12600 12601 -435 -12602 0 12599 12600 12601 -435 -12603 0 12599 12600 12601 -435 12604 0 c 1+1 --> 2 c (-b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ b^{15, 29}_0 ∧ p_435) -> (-b^{15, 30}_2 ∧ b^{15, 30}_1 ∧ -b^{15, 30}_0) c in CNF: c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ -p_435 ∨ -b^{15, 30}_2 c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ -p_435 ∨ b^{15, 30}_1 c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ -p_435 ∨ -b^{15, 30}_0 c in DIMACS: 12599 12600 -12601 -435 -12602 0 12599 12600 -12601 -435 12603 0 12599 12600 -12601 -435 -12604 0 c 2+1 --> break c (-b^{15, 29}_2 ∧ b^{15, 29}_1 ∧ -b^{15, 29}_0 ∧ p_435) -> break c in CNF: c b^{15, 29}_2 ∨ -b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ -p_435 ∨ break c in DIMACS: 12599 -12600 12601 -435 1162 0 c 2-1 --> 1 c (-b^{15, 29}_2 ∧ b^{15, 29}_1 ∧ -b^{15, 29}_0 ∧ -p_435) -> (-b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ b^{15, 30}_0) c in CNF: c b^{15, 29}_2 ∨ -b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ p_435 ∨ -b^{15, 30}_2 c b^{15, 29}_2 ∨ -b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ p_435 ∨ -b^{15, 30}_1 c b^{15, 29}_2 ∨ -b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ p_435 ∨ b^{15, 30}_0 c in DIMACS: 12599 -12600 12601 435 -12602 0 12599 -12600 12601 435 -12603 0 12599 -12600 12601 435 12604 0 c 1-1 --> 0 c (-b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ b^{15, 29}_0 ∧ -p_435) -> (-b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ -b^{15, 30}_0) c in CNF: c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ p_435 ∨ -b^{15, 30}_2 c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ p_435 ∨ -b^{15, 30}_1 c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ p_435 ∨ -b^{15, 30}_0 c in DIMACS: 12599 12600 -12601 435 -12602 0 12599 12600 -12601 435 -12603 0 12599 12600 -12601 435 -12604 0 c 0-1 --> -1 c (-b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ -b^{15, 29}_0 ∧ -p_435) -> ( b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ b^{15, 30}_0) c in CNF: c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ p_435 ∨ b^{15, 30}_2 c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ p_435 ∨ -b^{15, 30}_1 c b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ p_435 ∨ b^{15, 30}_0 c in DIMACS: 12599 12600 12601 435 12602 0 12599 12600 12601 435 -12603 0 12599 12600 12601 435 12604 0 c -1-1 --> -2 c ( b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ b^{15, 29}_0 ∧ -p_435) -> ( b^{15, 30}_2 ∧ b^{15, 30}_1 ∧ -b^{15, 30}_0) c in CNF: c -b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ p_435 ∨ b^{15, 30}_2 c -b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ p_435 ∨ b^{15, 30}_1 c -b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ p_435 ∨ -b^{15, 30}_0 c in DIMACS: -12599 12600 -12601 435 12602 0 -12599 12600 -12601 435 12603 0 -12599 12600 -12601 435 -12604 0 c -2-1 --> break c ( b^{15, 29}_2 ∧ b^{15, 29}_1 ∧ -b^{15, 29}_0 ∧ -p_435) -> break c in CNF: c -b^{15, 29}_2 ∨ -b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ p_435 ∨ break c in DIMACS: -12599 -12600 12601 435 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 29}_2 ∧ -b^{15, 29}_1 ∧ -b^{15, 29}_0 ∧ true) c in CNF: c -b^{15, 29}_2 ∨ b^{15, 29}_1 ∨ b^{15, 29}_0 ∨ false c in DIMACS: -12599 12600 12601 0 c 3 does not represent an automaton state. c -(-b^{15, 29}_2 ∧ b^{15, 29}_1 ∧ b^{15, 29}_0 ∧ true) c in CNF: c b^{15, 29}_2 ∨ -b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ false c in DIMACS: 12599 -12600 -12601 0 c -3 does not represent an automaton state. c -( b^{15, 29}_2 ∧ b^{15, 29}_1 ∧ b^{15, 29}_0 ∧ true) c in CNF: c -b^{15, 29}_2 ∨ -b^{15, 29}_1 ∨ -b^{15, 29}_0 ∨ false c in DIMACS: -12599 -12600 -12601 0 c i = 30 c -2+1 --> -1 c ( b^{15, 30}_2 ∧ b^{15, 30}_1 ∧ -b^{15, 30}_0 ∧ p_450) -> ( b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ b^{15, 31}_0) c in CNF: c -b^{15, 30}_2 ∨ -b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ -p_450 ∨ b^{15, 31}_2 c -b^{15, 30}_2 ∨ -b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ -p_450 ∨ -b^{15, 31}_1 c -b^{15, 30}_2 ∨ -b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ -p_450 ∨ b^{15, 31}_0 c in DIMACS: -12602 -12603 12604 -450 12605 0 -12602 -12603 12604 -450 -12606 0 -12602 -12603 12604 -450 12607 0 c -1+1 --> 0 c ( b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ b^{15, 30}_0 ∧ p_450) -> (-b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ -b^{15, 31}_0) c in CNF: c -b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ -p_450 ∨ -b^{15, 31}_2 c -b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ -p_450 ∨ -b^{15, 31}_1 c -b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ -p_450 ∨ -b^{15, 31}_0 c in DIMACS: -12602 12603 -12604 -450 -12605 0 -12602 12603 -12604 -450 -12606 0 -12602 12603 -12604 -450 -12607 0 c 0+1 --> 1 c (-b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ -b^{15, 30}_0 ∧ p_450) -> (-b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ b^{15, 31}_0) c in CNF: c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ -p_450 ∨ -b^{15, 31}_2 c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ -p_450 ∨ -b^{15, 31}_1 c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ -p_450 ∨ b^{15, 31}_0 c in DIMACS: 12602 12603 12604 -450 -12605 0 12602 12603 12604 -450 -12606 0 12602 12603 12604 -450 12607 0 c 1+1 --> 2 c (-b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ b^{15, 30}_0 ∧ p_450) -> (-b^{15, 31}_2 ∧ b^{15, 31}_1 ∧ -b^{15, 31}_0) c in CNF: c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ -p_450 ∨ -b^{15, 31}_2 c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ -p_450 ∨ b^{15, 31}_1 c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ -p_450 ∨ -b^{15, 31}_0 c in DIMACS: 12602 12603 -12604 -450 -12605 0 12602 12603 -12604 -450 12606 0 12602 12603 -12604 -450 -12607 0 c 2+1 --> break c (-b^{15, 30}_2 ∧ b^{15, 30}_1 ∧ -b^{15, 30}_0 ∧ p_450) -> break c in CNF: c b^{15, 30}_2 ∨ -b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ -p_450 ∨ break c in DIMACS: 12602 -12603 12604 -450 1162 0 c 2-1 --> 1 c (-b^{15, 30}_2 ∧ b^{15, 30}_1 ∧ -b^{15, 30}_0 ∧ -p_450) -> (-b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ b^{15, 31}_0) c in CNF: c b^{15, 30}_2 ∨ -b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ p_450 ∨ -b^{15, 31}_2 c b^{15, 30}_2 ∨ -b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ p_450 ∨ -b^{15, 31}_1 c b^{15, 30}_2 ∨ -b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ p_450 ∨ b^{15, 31}_0 c in DIMACS: 12602 -12603 12604 450 -12605 0 12602 -12603 12604 450 -12606 0 12602 -12603 12604 450 12607 0 c 1-1 --> 0 c (-b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ b^{15, 30}_0 ∧ -p_450) -> (-b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ -b^{15, 31}_0) c in CNF: c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ p_450 ∨ -b^{15, 31}_2 c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ p_450 ∨ -b^{15, 31}_1 c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ p_450 ∨ -b^{15, 31}_0 c in DIMACS: 12602 12603 -12604 450 -12605 0 12602 12603 -12604 450 -12606 0 12602 12603 -12604 450 -12607 0 c 0-1 --> -1 c (-b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ -b^{15, 30}_0 ∧ -p_450) -> ( b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ b^{15, 31}_0) c in CNF: c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ p_450 ∨ b^{15, 31}_2 c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ p_450 ∨ -b^{15, 31}_1 c b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ p_450 ∨ b^{15, 31}_0 c in DIMACS: 12602 12603 12604 450 12605 0 12602 12603 12604 450 -12606 0 12602 12603 12604 450 12607 0 c -1-1 --> -2 c ( b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ b^{15, 30}_0 ∧ -p_450) -> ( b^{15, 31}_2 ∧ b^{15, 31}_1 ∧ -b^{15, 31}_0) c in CNF: c -b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ p_450 ∨ b^{15, 31}_2 c -b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ p_450 ∨ b^{15, 31}_1 c -b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ p_450 ∨ -b^{15, 31}_0 c in DIMACS: -12602 12603 -12604 450 12605 0 -12602 12603 -12604 450 12606 0 -12602 12603 -12604 450 -12607 0 c -2-1 --> break c ( b^{15, 30}_2 ∧ b^{15, 30}_1 ∧ -b^{15, 30}_0 ∧ -p_450) -> break c in CNF: c -b^{15, 30}_2 ∨ -b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ p_450 ∨ break c in DIMACS: -12602 -12603 12604 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 30}_2 ∧ -b^{15, 30}_1 ∧ -b^{15, 30}_0 ∧ true) c in CNF: c -b^{15, 30}_2 ∨ b^{15, 30}_1 ∨ b^{15, 30}_0 ∨ false c in DIMACS: -12602 12603 12604 0 c 3 does not represent an automaton state. c -(-b^{15, 30}_2 ∧ b^{15, 30}_1 ∧ b^{15, 30}_0 ∧ true) c in CNF: c b^{15, 30}_2 ∨ -b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ false c in DIMACS: 12602 -12603 -12604 0 c -3 does not represent an automaton state. c -( b^{15, 30}_2 ∧ b^{15, 30}_1 ∧ b^{15, 30}_0 ∧ true) c in CNF: c -b^{15, 30}_2 ∨ -b^{15, 30}_1 ∨ -b^{15, 30}_0 ∨ false c in DIMACS: -12602 -12603 -12604 0 c i = 31 c -2+1 --> -1 c ( b^{15, 31}_2 ∧ b^{15, 31}_1 ∧ -b^{15, 31}_0 ∧ p_465) -> ( b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ b^{15, 32}_0) c in CNF: c -b^{15, 31}_2 ∨ -b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ -p_465 ∨ b^{15, 32}_2 c -b^{15, 31}_2 ∨ -b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ -p_465 ∨ -b^{15, 32}_1 c -b^{15, 31}_2 ∨ -b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ -p_465 ∨ b^{15, 32}_0 c in DIMACS: -12605 -12606 12607 -465 12608 0 -12605 -12606 12607 -465 -12609 0 -12605 -12606 12607 -465 12610 0 c -1+1 --> 0 c ( b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ b^{15, 31}_0 ∧ p_465) -> (-b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ -b^{15, 32}_0) c in CNF: c -b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ -p_465 ∨ -b^{15, 32}_2 c -b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ -p_465 ∨ -b^{15, 32}_1 c -b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ -p_465 ∨ -b^{15, 32}_0 c in DIMACS: -12605 12606 -12607 -465 -12608 0 -12605 12606 -12607 -465 -12609 0 -12605 12606 -12607 -465 -12610 0 c 0+1 --> 1 c (-b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ -b^{15, 31}_0 ∧ p_465) -> (-b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ b^{15, 32}_0) c in CNF: c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ -p_465 ∨ -b^{15, 32}_2 c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ -p_465 ∨ -b^{15, 32}_1 c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ -p_465 ∨ b^{15, 32}_0 c in DIMACS: 12605 12606 12607 -465 -12608 0 12605 12606 12607 -465 -12609 0 12605 12606 12607 -465 12610 0 c 1+1 --> 2 c (-b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ b^{15, 31}_0 ∧ p_465) -> (-b^{15, 32}_2 ∧ b^{15, 32}_1 ∧ -b^{15, 32}_0) c in CNF: c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ -p_465 ∨ -b^{15, 32}_2 c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ -p_465 ∨ b^{15, 32}_1 c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ -p_465 ∨ -b^{15, 32}_0 c in DIMACS: 12605 12606 -12607 -465 -12608 0 12605 12606 -12607 -465 12609 0 12605 12606 -12607 -465 -12610 0 c 2+1 --> break c (-b^{15, 31}_2 ∧ b^{15, 31}_1 ∧ -b^{15, 31}_0 ∧ p_465) -> break c in CNF: c b^{15, 31}_2 ∨ -b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ -p_465 ∨ break c in DIMACS: 12605 -12606 12607 -465 1162 0 c 2-1 --> 1 c (-b^{15, 31}_2 ∧ b^{15, 31}_1 ∧ -b^{15, 31}_0 ∧ -p_465) -> (-b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ b^{15, 32}_0) c in CNF: c b^{15, 31}_2 ∨ -b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ p_465 ∨ -b^{15, 32}_2 c b^{15, 31}_2 ∨ -b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ p_465 ∨ -b^{15, 32}_1 c b^{15, 31}_2 ∨ -b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ p_465 ∨ b^{15, 32}_0 c in DIMACS: 12605 -12606 12607 465 -12608 0 12605 -12606 12607 465 -12609 0 12605 -12606 12607 465 12610 0 c 1-1 --> 0 c (-b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ b^{15, 31}_0 ∧ -p_465) -> (-b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ -b^{15, 32}_0) c in CNF: c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ p_465 ∨ -b^{15, 32}_2 c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ p_465 ∨ -b^{15, 32}_1 c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ p_465 ∨ -b^{15, 32}_0 c in DIMACS: 12605 12606 -12607 465 -12608 0 12605 12606 -12607 465 -12609 0 12605 12606 -12607 465 -12610 0 c 0-1 --> -1 c (-b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ -b^{15, 31}_0 ∧ -p_465) -> ( b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ b^{15, 32}_0) c in CNF: c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ p_465 ∨ b^{15, 32}_2 c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ p_465 ∨ -b^{15, 32}_1 c b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ p_465 ∨ b^{15, 32}_0 c in DIMACS: 12605 12606 12607 465 12608 0 12605 12606 12607 465 -12609 0 12605 12606 12607 465 12610 0 c -1-1 --> -2 c ( b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ b^{15, 31}_0 ∧ -p_465) -> ( b^{15, 32}_2 ∧ b^{15, 32}_1 ∧ -b^{15, 32}_0) c in CNF: c -b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ p_465 ∨ b^{15, 32}_2 c -b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ p_465 ∨ b^{15, 32}_1 c -b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ p_465 ∨ -b^{15, 32}_0 c in DIMACS: -12605 12606 -12607 465 12608 0 -12605 12606 -12607 465 12609 0 -12605 12606 -12607 465 -12610 0 c -2-1 --> break c ( b^{15, 31}_2 ∧ b^{15, 31}_1 ∧ -b^{15, 31}_0 ∧ -p_465) -> break c in CNF: c -b^{15, 31}_2 ∨ -b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ p_465 ∨ break c in DIMACS: -12605 -12606 12607 465 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 31}_2 ∧ -b^{15, 31}_1 ∧ -b^{15, 31}_0 ∧ true) c in CNF: c -b^{15, 31}_2 ∨ b^{15, 31}_1 ∨ b^{15, 31}_0 ∨ false c in DIMACS: -12605 12606 12607 0 c 3 does not represent an automaton state. c -(-b^{15, 31}_2 ∧ b^{15, 31}_1 ∧ b^{15, 31}_0 ∧ true) c in CNF: c b^{15, 31}_2 ∨ -b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ false c in DIMACS: 12605 -12606 -12607 0 c -3 does not represent an automaton state. c -( b^{15, 31}_2 ∧ b^{15, 31}_1 ∧ b^{15, 31}_0 ∧ true) c in CNF: c -b^{15, 31}_2 ∨ -b^{15, 31}_1 ∨ -b^{15, 31}_0 ∨ false c in DIMACS: -12605 -12606 -12607 0 c i = 32 c -2+1 --> -1 c ( b^{15, 32}_2 ∧ b^{15, 32}_1 ∧ -b^{15, 32}_0 ∧ p_480) -> ( b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ b^{15, 33}_0) c in CNF: c -b^{15, 32}_2 ∨ -b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ -p_480 ∨ b^{15, 33}_2 c -b^{15, 32}_2 ∨ -b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ -p_480 ∨ -b^{15, 33}_1 c -b^{15, 32}_2 ∨ -b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ -p_480 ∨ b^{15, 33}_0 c in DIMACS: -12608 -12609 12610 -480 12611 0 -12608 -12609 12610 -480 -12612 0 -12608 -12609 12610 -480 12613 0 c -1+1 --> 0 c ( b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ b^{15, 32}_0 ∧ p_480) -> (-b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ -b^{15, 33}_0) c in CNF: c -b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ -p_480 ∨ -b^{15, 33}_2 c -b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ -p_480 ∨ -b^{15, 33}_1 c -b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ -p_480 ∨ -b^{15, 33}_0 c in DIMACS: -12608 12609 -12610 -480 -12611 0 -12608 12609 -12610 -480 -12612 0 -12608 12609 -12610 -480 -12613 0 c 0+1 --> 1 c (-b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ -b^{15, 32}_0 ∧ p_480) -> (-b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ b^{15, 33}_0) c in CNF: c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ -p_480 ∨ -b^{15, 33}_2 c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ -p_480 ∨ -b^{15, 33}_1 c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ -p_480 ∨ b^{15, 33}_0 c in DIMACS: 12608 12609 12610 -480 -12611 0 12608 12609 12610 -480 -12612 0 12608 12609 12610 -480 12613 0 c 1+1 --> 2 c (-b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ b^{15, 32}_0 ∧ p_480) -> (-b^{15, 33}_2 ∧ b^{15, 33}_1 ∧ -b^{15, 33}_0) c in CNF: c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ -p_480 ∨ -b^{15, 33}_2 c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ -p_480 ∨ b^{15, 33}_1 c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ -p_480 ∨ -b^{15, 33}_0 c in DIMACS: 12608 12609 -12610 -480 -12611 0 12608 12609 -12610 -480 12612 0 12608 12609 -12610 -480 -12613 0 c 2+1 --> break c (-b^{15, 32}_2 ∧ b^{15, 32}_1 ∧ -b^{15, 32}_0 ∧ p_480) -> break c in CNF: c b^{15, 32}_2 ∨ -b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ -p_480 ∨ break c in DIMACS: 12608 -12609 12610 -480 1162 0 c 2-1 --> 1 c (-b^{15, 32}_2 ∧ b^{15, 32}_1 ∧ -b^{15, 32}_0 ∧ -p_480) -> (-b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ b^{15, 33}_0) c in CNF: c b^{15, 32}_2 ∨ -b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ p_480 ∨ -b^{15, 33}_2 c b^{15, 32}_2 ∨ -b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ p_480 ∨ -b^{15, 33}_1 c b^{15, 32}_2 ∨ -b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ p_480 ∨ b^{15, 33}_0 c in DIMACS: 12608 -12609 12610 480 -12611 0 12608 -12609 12610 480 -12612 0 12608 -12609 12610 480 12613 0 c 1-1 --> 0 c (-b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ b^{15, 32}_0 ∧ -p_480) -> (-b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ -b^{15, 33}_0) c in CNF: c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ p_480 ∨ -b^{15, 33}_2 c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ p_480 ∨ -b^{15, 33}_1 c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ p_480 ∨ -b^{15, 33}_0 c in DIMACS: 12608 12609 -12610 480 -12611 0 12608 12609 -12610 480 -12612 0 12608 12609 -12610 480 -12613 0 c 0-1 --> -1 c (-b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ -b^{15, 32}_0 ∧ -p_480) -> ( b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ b^{15, 33}_0) c in CNF: c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ p_480 ∨ b^{15, 33}_2 c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ p_480 ∨ -b^{15, 33}_1 c b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ p_480 ∨ b^{15, 33}_0 c in DIMACS: 12608 12609 12610 480 12611 0 12608 12609 12610 480 -12612 0 12608 12609 12610 480 12613 0 c -1-1 --> -2 c ( b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ b^{15, 32}_0 ∧ -p_480) -> ( b^{15, 33}_2 ∧ b^{15, 33}_1 ∧ -b^{15, 33}_0) c in CNF: c -b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ p_480 ∨ b^{15, 33}_2 c -b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ p_480 ∨ b^{15, 33}_1 c -b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ p_480 ∨ -b^{15, 33}_0 c in DIMACS: -12608 12609 -12610 480 12611 0 -12608 12609 -12610 480 12612 0 -12608 12609 -12610 480 -12613 0 c -2-1 --> break c ( b^{15, 32}_2 ∧ b^{15, 32}_1 ∧ -b^{15, 32}_0 ∧ -p_480) -> break c in CNF: c -b^{15, 32}_2 ∨ -b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ p_480 ∨ break c in DIMACS: -12608 -12609 12610 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 32}_2 ∧ -b^{15, 32}_1 ∧ -b^{15, 32}_0 ∧ true) c in CNF: c -b^{15, 32}_2 ∨ b^{15, 32}_1 ∨ b^{15, 32}_0 ∨ false c in DIMACS: -12608 12609 12610 0 c 3 does not represent an automaton state. c -(-b^{15, 32}_2 ∧ b^{15, 32}_1 ∧ b^{15, 32}_0 ∧ true) c in CNF: c b^{15, 32}_2 ∨ -b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ false c in DIMACS: 12608 -12609 -12610 0 c -3 does not represent an automaton state. c -( b^{15, 32}_2 ∧ b^{15, 32}_1 ∧ b^{15, 32}_0 ∧ true) c in CNF: c -b^{15, 32}_2 ∨ -b^{15, 32}_1 ∨ -b^{15, 32}_0 ∨ false c in DIMACS: -12608 -12609 -12610 0 c i = 33 c -2+1 --> -1 c ( b^{15, 33}_2 ∧ b^{15, 33}_1 ∧ -b^{15, 33}_0 ∧ p_495) -> ( b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ b^{15, 34}_0) c in CNF: c -b^{15, 33}_2 ∨ -b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ -p_495 ∨ b^{15, 34}_2 c -b^{15, 33}_2 ∨ -b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ -p_495 ∨ -b^{15, 34}_1 c -b^{15, 33}_2 ∨ -b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ -p_495 ∨ b^{15, 34}_0 c in DIMACS: -12611 -12612 12613 -495 12614 0 -12611 -12612 12613 -495 -12615 0 -12611 -12612 12613 -495 12616 0 c -1+1 --> 0 c ( b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ b^{15, 33}_0 ∧ p_495) -> (-b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ -b^{15, 34}_0) c in CNF: c -b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ -p_495 ∨ -b^{15, 34}_2 c -b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ -p_495 ∨ -b^{15, 34}_1 c -b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ -p_495 ∨ -b^{15, 34}_0 c in DIMACS: -12611 12612 -12613 -495 -12614 0 -12611 12612 -12613 -495 -12615 0 -12611 12612 -12613 -495 -12616 0 c 0+1 --> 1 c (-b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ -b^{15, 33}_0 ∧ p_495) -> (-b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ b^{15, 34}_0) c in CNF: c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ -p_495 ∨ -b^{15, 34}_2 c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ -p_495 ∨ -b^{15, 34}_1 c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ -p_495 ∨ b^{15, 34}_0 c in DIMACS: 12611 12612 12613 -495 -12614 0 12611 12612 12613 -495 -12615 0 12611 12612 12613 -495 12616 0 c 1+1 --> 2 c (-b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ b^{15, 33}_0 ∧ p_495) -> (-b^{15, 34}_2 ∧ b^{15, 34}_1 ∧ -b^{15, 34}_0) c in CNF: c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ -p_495 ∨ -b^{15, 34}_2 c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ -p_495 ∨ b^{15, 34}_1 c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ -p_495 ∨ -b^{15, 34}_0 c in DIMACS: 12611 12612 -12613 -495 -12614 0 12611 12612 -12613 -495 12615 0 12611 12612 -12613 -495 -12616 0 c 2+1 --> break c (-b^{15, 33}_2 ∧ b^{15, 33}_1 ∧ -b^{15, 33}_0 ∧ p_495) -> break c in CNF: c b^{15, 33}_2 ∨ -b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ -p_495 ∨ break c in DIMACS: 12611 -12612 12613 -495 1162 0 c 2-1 --> 1 c (-b^{15, 33}_2 ∧ b^{15, 33}_1 ∧ -b^{15, 33}_0 ∧ -p_495) -> (-b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ b^{15, 34}_0) c in CNF: c b^{15, 33}_2 ∨ -b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ p_495 ∨ -b^{15, 34}_2 c b^{15, 33}_2 ∨ -b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ p_495 ∨ -b^{15, 34}_1 c b^{15, 33}_2 ∨ -b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ p_495 ∨ b^{15, 34}_0 c in DIMACS: 12611 -12612 12613 495 -12614 0 12611 -12612 12613 495 -12615 0 12611 -12612 12613 495 12616 0 c 1-1 --> 0 c (-b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ b^{15, 33}_0 ∧ -p_495) -> (-b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ -b^{15, 34}_0) c in CNF: c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ p_495 ∨ -b^{15, 34}_2 c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ p_495 ∨ -b^{15, 34}_1 c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ p_495 ∨ -b^{15, 34}_0 c in DIMACS: 12611 12612 -12613 495 -12614 0 12611 12612 -12613 495 -12615 0 12611 12612 -12613 495 -12616 0 c 0-1 --> -1 c (-b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ -b^{15, 33}_0 ∧ -p_495) -> ( b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ b^{15, 34}_0) c in CNF: c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ p_495 ∨ b^{15, 34}_2 c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ p_495 ∨ -b^{15, 34}_1 c b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ p_495 ∨ b^{15, 34}_0 c in DIMACS: 12611 12612 12613 495 12614 0 12611 12612 12613 495 -12615 0 12611 12612 12613 495 12616 0 c -1-1 --> -2 c ( b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ b^{15, 33}_0 ∧ -p_495) -> ( b^{15, 34}_2 ∧ b^{15, 34}_1 ∧ -b^{15, 34}_0) c in CNF: c -b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ p_495 ∨ b^{15, 34}_2 c -b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ p_495 ∨ b^{15, 34}_1 c -b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ p_495 ∨ -b^{15, 34}_0 c in DIMACS: -12611 12612 -12613 495 12614 0 -12611 12612 -12613 495 12615 0 -12611 12612 -12613 495 -12616 0 c -2-1 --> break c ( b^{15, 33}_2 ∧ b^{15, 33}_1 ∧ -b^{15, 33}_0 ∧ -p_495) -> break c in CNF: c -b^{15, 33}_2 ∨ -b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ p_495 ∨ break c in DIMACS: -12611 -12612 12613 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 33}_2 ∧ -b^{15, 33}_1 ∧ -b^{15, 33}_0 ∧ true) c in CNF: c -b^{15, 33}_2 ∨ b^{15, 33}_1 ∨ b^{15, 33}_0 ∨ false c in DIMACS: -12611 12612 12613 0 c 3 does not represent an automaton state. c -(-b^{15, 33}_2 ∧ b^{15, 33}_1 ∧ b^{15, 33}_0 ∧ true) c in CNF: c b^{15, 33}_2 ∨ -b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ false c in DIMACS: 12611 -12612 -12613 0 c -3 does not represent an automaton state. c -( b^{15, 33}_2 ∧ b^{15, 33}_1 ∧ b^{15, 33}_0 ∧ true) c in CNF: c -b^{15, 33}_2 ∨ -b^{15, 33}_1 ∨ -b^{15, 33}_0 ∨ false c in DIMACS: -12611 -12612 -12613 0 c i = 34 c -2+1 --> -1 c ( b^{15, 34}_2 ∧ b^{15, 34}_1 ∧ -b^{15, 34}_0 ∧ p_510) -> ( b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ b^{15, 35}_0) c in CNF: c -b^{15, 34}_2 ∨ -b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ -p_510 ∨ b^{15, 35}_2 c -b^{15, 34}_2 ∨ -b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ -p_510 ∨ -b^{15, 35}_1 c -b^{15, 34}_2 ∨ -b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ -p_510 ∨ b^{15, 35}_0 c in DIMACS: -12614 -12615 12616 -510 12617 0 -12614 -12615 12616 -510 -12618 0 -12614 -12615 12616 -510 12619 0 c -1+1 --> 0 c ( b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ b^{15, 34}_0 ∧ p_510) -> (-b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ -b^{15, 35}_0) c in CNF: c -b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ -p_510 ∨ -b^{15, 35}_2 c -b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ -p_510 ∨ -b^{15, 35}_1 c -b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ -p_510 ∨ -b^{15, 35}_0 c in DIMACS: -12614 12615 -12616 -510 -12617 0 -12614 12615 -12616 -510 -12618 0 -12614 12615 -12616 -510 -12619 0 c 0+1 --> 1 c (-b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ -b^{15, 34}_0 ∧ p_510) -> (-b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ b^{15, 35}_0) c in CNF: c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ -p_510 ∨ -b^{15, 35}_2 c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ -p_510 ∨ -b^{15, 35}_1 c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ -p_510 ∨ b^{15, 35}_0 c in DIMACS: 12614 12615 12616 -510 -12617 0 12614 12615 12616 -510 -12618 0 12614 12615 12616 -510 12619 0 c 1+1 --> 2 c (-b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ b^{15, 34}_0 ∧ p_510) -> (-b^{15, 35}_2 ∧ b^{15, 35}_1 ∧ -b^{15, 35}_0) c in CNF: c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ -p_510 ∨ -b^{15, 35}_2 c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ -p_510 ∨ b^{15, 35}_1 c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ -p_510 ∨ -b^{15, 35}_0 c in DIMACS: 12614 12615 -12616 -510 -12617 0 12614 12615 -12616 -510 12618 0 12614 12615 -12616 -510 -12619 0 c 2+1 --> break c (-b^{15, 34}_2 ∧ b^{15, 34}_1 ∧ -b^{15, 34}_0 ∧ p_510) -> break c in CNF: c b^{15, 34}_2 ∨ -b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ -p_510 ∨ break c in DIMACS: 12614 -12615 12616 -510 1162 0 c 2-1 --> 1 c (-b^{15, 34}_2 ∧ b^{15, 34}_1 ∧ -b^{15, 34}_0 ∧ -p_510) -> (-b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ b^{15, 35}_0) c in CNF: c b^{15, 34}_2 ∨ -b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ p_510 ∨ -b^{15, 35}_2 c b^{15, 34}_2 ∨ -b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ p_510 ∨ -b^{15, 35}_1 c b^{15, 34}_2 ∨ -b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ p_510 ∨ b^{15, 35}_0 c in DIMACS: 12614 -12615 12616 510 -12617 0 12614 -12615 12616 510 -12618 0 12614 -12615 12616 510 12619 0 c 1-1 --> 0 c (-b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ b^{15, 34}_0 ∧ -p_510) -> (-b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ -b^{15, 35}_0) c in CNF: c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ p_510 ∨ -b^{15, 35}_2 c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ p_510 ∨ -b^{15, 35}_1 c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ p_510 ∨ -b^{15, 35}_0 c in DIMACS: 12614 12615 -12616 510 -12617 0 12614 12615 -12616 510 -12618 0 12614 12615 -12616 510 -12619 0 c 0-1 --> -1 c (-b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ -b^{15, 34}_0 ∧ -p_510) -> ( b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ b^{15, 35}_0) c in CNF: c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ p_510 ∨ b^{15, 35}_2 c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ p_510 ∨ -b^{15, 35}_1 c b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ p_510 ∨ b^{15, 35}_0 c in DIMACS: 12614 12615 12616 510 12617 0 12614 12615 12616 510 -12618 0 12614 12615 12616 510 12619 0 c -1-1 --> -2 c ( b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ b^{15, 34}_0 ∧ -p_510) -> ( b^{15, 35}_2 ∧ b^{15, 35}_1 ∧ -b^{15, 35}_0) c in CNF: c -b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ p_510 ∨ b^{15, 35}_2 c -b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ p_510 ∨ b^{15, 35}_1 c -b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ p_510 ∨ -b^{15, 35}_0 c in DIMACS: -12614 12615 -12616 510 12617 0 -12614 12615 -12616 510 12618 0 -12614 12615 -12616 510 -12619 0 c -2-1 --> break c ( b^{15, 34}_2 ∧ b^{15, 34}_1 ∧ -b^{15, 34}_0 ∧ -p_510) -> break c in CNF: c -b^{15, 34}_2 ∨ -b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ p_510 ∨ break c in DIMACS: -12614 -12615 12616 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 34}_2 ∧ -b^{15, 34}_1 ∧ -b^{15, 34}_0 ∧ true) c in CNF: c -b^{15, 34}_2 ∨ b^{15, 34}_1 ∨ b^{15, 34}_0 ∨ false c in DIMACS: -12614 12615 12616 0 c 3 does not represent an automaton state. c -(-b^{15, 34}_2 ∧ b^{15, 34}_1 ∧ b^{15, 34}_0 ∧ true) c in CNF: c b^{15, 34}_2 ∨ -b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ false c in DIMACS: 12614 -12615 -12616 0 c -3 does not represent an automaton state. c -( b^{15, 34}_2 ∧ b^{15, 34}_1 ∧ b^{15, 34}_0 ∧ true) c in CNF: c -b^{15, 34}_2 ∨ -b^{15, 34}_1 ∨ -b^{15, 34}_0 ∨ false c in DIMACS: -12614 -12615 -12616 0 c i = 35 c -2+1 --> -1 c ( b^{15, 35}_2 ∧ b^{15, 35}_1 ∧ -b^{15, 35}_0 ∧ p_525) -> ( b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ b^{15, 36}_0) c in CNF: c -b^{15, 35}_2 ∨ -b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ -p_525 ∨ b^{15, 36}_2 c -b^{15, 35}_2 ∨ -b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ -p_525 ∨ -b^{15, 36}_1 c -b^{15, 35}_2 ∨ -b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ -p_525 ∨ b^{15, 36}_0 c in DIMACS: -12617 -12618 12619 -525 12620 0 -12617 -12618 12619 -525 -12621 0 -12617 -12618 12619 -525 12622 0 c -1+1 --> 0 c ( b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ b^{15, 35}_0 ∧ p_525) -> (-b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ -b^{15, 36}_0) c in CNF: c -b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ -p_525 ∨ -b^{15, 36}_2 c -b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ -p_525 ∨ -b^{15, 36}_1 c -b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ -p_525 ∨ -b^{15, 36}_0 c in DIMACS: -12617 12618 -12619 -525 -12620 0 -12617 12618 -12619 -525 -12621 0 -12617 12618 -12619 -525 -12622 0 c 0+1 --> 1 c (-b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ -b^{15, 35}_0 ∧ p_525) -> (-b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ b^{15, 36}_0) c in CNF: c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ -p_525 ∨ -b^{15, 36}_2 c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ -p_525 ∨ -b^{15, 36}_1 c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ -p_525 ∨ b^{15, 36}_0 c in DIMACS: 12617 12618 12619 -525 -12620 0 12617 12618 12619 -525 -12621 0 12617 12618 12619 -525 12622 0 c 1+1 --> 2 c (-b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ b^{15, 35}_0 ∧ p_525) -> (-b^{15, 36}_2 ∧ b^{15, 36}_1 ∧ -b^{15, 36}_0) c in CNF: c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ -p_525 ∨ -b^{15, 36}_2 c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ -p_525 ∨ b^{15, 36}_1 c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ -p_525 ∨ -b^{15, 36}_0 c in DIMACS: 12617 12618 -12619 -525 -12620 0 12617 12618 -12619 -525 12621 0 12617 12618 -12619 -525 -12622 0 c 2+1 --> break c (-b^{15, 35}_2 ∧ b^{15, 35}_1 ∧ -b^{15, 35}_0 ∧ p_525) -> break c in CNF: c b^{15, 35}_2 ∨ -b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ -p_525 ∨ break c in DIMACS: 12617 -12618 12619 -525 1162 0 c 2-1 --> 1 c (-b^{15, 35}_2 ∧ b^{15, 35}_1 ∧ -b^{15, 35}_0 ∧ -p_525) -> (-b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ b^{15, 36}_0) c in CNF: c b^{15, 35}_2 ∨ -b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ p_525 ∨ -b^{15, 36}_2 c b^{15, 35}_2 ∨ -b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ p_525 ∨ -b^{15, 36}_1 c b^{15, 35}_2 ∨ -b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ p_525 ∨ b^{15, 36}_0 c in DIMACS: 12617 -12618 12619 525 -12620 0 12617 -12618 12619 525 -12621 0 12617 -12618 12619 525 12622 0 c 1-1 --> 0 c (-b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ b^{15, 35}_0 ∧ -p_525) -> (-b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ -b^{15, 36}_0) c in CNF: c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ p_525 ∨ -b^{15, 36}_2 c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ p_525 ∨ -b^{15, 36}_1 c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ p_525 ∨ -b^{15, 36}_0 c in DIMACS: 12617 12618 -12619 525 -12620 0 12617 12618 -12619 525 -12621 0 12617 12618 -12619 525 -12622 0 c 0-1 --> -1 c (-b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ -b^{15, 35}_0 ∧ -p_525) -> ( b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ b^{15, 36}_0) c in CNF: c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ p_525 ∨ b^{15, 36}_2 c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ p_525 ∨ -b^{15, 36}_1 c b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ p_525 ∨ b^{15, 36}_0 c in DIMACS: 12617 12618 12619 525 12620 0 12617 12618 12619 525 -12621 0 12617 12618 12619 525 12622 0 c -1-1 --> -2 c ( b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ b^{15, 35}_0 ∧ -p_525) -> ( b^{15, 36}_2 ∧ b^{15, 36}_1 ∧ -b^{15, 36}_0) c in CNF: c -b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ p_525 ∨ b^{15, 36}_2 c -b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ p_525 ∨ b^{15, 36}_1 c -b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ p_525 ∨ -b^{15, 36}_0 c in DIMACS: -12617 12618 -12619 525 12620 0 -12617 12618 -12619 525 12621 0 -12617 12618 -12619 525 -12622 0 c -2-1 --> break c ( b^{15, 35}_2 ∧ b^{15, 35}_1 ∧ -b^{15, 35}_0 ∧ -p_525) -> break c in CNF: c -b^{15, 35}_2 ∨ -b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ p_525 ∨ break c in DIMACS: -12617 -12618 12619 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 35}_2 ∧ -b^{15, 35}_1 ∧ -b^{15, 35}_0 ∧ true) c in CNF: c -b^{15, 35}_2 ∨ b^{15, 35}_1 ∨ b^{15, 35}_0 ∨ false c in DIMACS: -12617 12618 12619 0 c 3 does not represent an automaton state. c -(-b^{15, 35}_2 ∧ b^{15, 35}_1 ∧ b^{15, 35}_0 ∧ true) c in CNF: c b^{15, 35}_2 ∨ -b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ false c in DIMACS: 12617 -12618 -12619 0 c -3 does not represent an automaton state. c -( b^{15, 35}_2 ∧ b^{15, 35}_1 ∧ b^{15, 35}_0 ∧ true) c in CNF: c -b^{15, 35}_2 ∨ -b^{15, 35}_1 ∨ -b^{15, 35}_0 ∨ false c in DIMACS: -12617 -12618 -12619 0 c i = 36 c -2+1 --> -1 c ( b^{15, 36}_2 ∧ b^{15, 36}_1 ∧ -b^{15, 36}_0 ∧ p_540) -> ( b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ b^{15, 37}_0) c in CNF: c -b^{15, 36}_2 ∨ -b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ -p_540 ∨ b^{15, 37}_2 c -b^{15, 36}_2 ∨ -b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ -p_540 ∨ -b^{15, 37}_1 c -b^{15, 36}_2 ∨ -b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ -p_540 ∨ b^{15, 37}_0 c in DIMACS: -12620 -12621 12622 -540 12623 0 -12620 -12621 12622 -540 -12624 0 -12620 -12621 12622 -540 12625 0 c -1+1 --> 0 c ( b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ b^{15, 36}_0 ∧ p_540) -> (-b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ -b^{15, 37}_0) c in CNF: c -b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ -p_540 ∨ -b^{15, 37}_2 c -b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ -p_540 ∨ -b^{15, 37}_1 c -b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ -p_540 ∨ -b^{15, 37}_0 c in DIMACS: -12620 12621 -12622 -540 -12623 0 -12620 12621 -12622 -540 -12624 0 -12620 12621 -12622 -540 -12625 0 c 0+1 --> 1 c (-b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ -b^{15, 36}_0 ∧ p_540) -> (-b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ b^{15, 37}_0) c in CNF: c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ -p_540 ∨ -b^{15, 37}_2 c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ -p_540 ∨ -b^{15, 37}_1 c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ -p_540 ∨ b^{15, 37}_0 c in DIMACS: 12620 12621 12622 -540 -12623 0 12620 12621 12622 -540 -12624 0 12620 12621 12622 -540 12625 0 c 1+1 --> 2 c (-b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ b^{15, 36}_0 ∧ p_540) -> (-b^{15, 37}_2 ∧ b^{15, 37}_1 ∧ -b^{15, 37}_0) c in CNF: c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ -p_540 ∨ -b^{15, 37}_2 c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ -p_540 ∨ b^{15, 37}_1 c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ -p_540 ∨ -b^{15, 37}_0 c in DIMACS: 12620 12621 -12622 -540 -12623 0 12620 12621 -12622 -540 12624 0 12620 12621 -12622 -540 -12625 0 c 2+1 --> break c (-b^{15, 36}_2 ∧ b^{15, 36}_1 ∧ -b^{15, 36}_0 ∧ p_540) -> break c in CNF: c b^{15, 36}_2 ∨ -b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ -p_540 ∨ break c in DIMACS: 12620 -12621 12622 -540 1162 0 c 2-1 --> 1 c (-b^{15, 36}_2 ∧ b^{15, 36}_1 ∧ -b^{15, 36}_0 ∧ -p_540) -> (-b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ b^{15, 37}_0) c in CNF: c b^{15, 36}_2 ∨ -b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ p_540 ∨ -b^{15, 37}_2 c b^{15, 36}_2 ∨ -b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ p_540 ∨ -b^{15, 37}_1 c b^{15, 36}_2 ∨ -b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ p_540 ∨ b^{15, 37}_0 c in DIMACS: 12620 -12621 12622 540 -12623 0 12620 -12621 12622 540 -12624 0 12620 -12621 12622 540 12625 0 c 1-1 --> 0 c (-b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ b^{15, 36}_0 ∧ -p_540) -> (-b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ -b^{15, 37}_0) c in CNF: c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ p_540 ∨ -b^{15, 37}_2 c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ p_540 ∨ -b^{15, 37}_1 c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ p_540 ∨ -b^{15, 37}_0 c in DIMACS: 12620 12621 -12622 540 -12623 0 12620 12621 -12622 540 -12624 0 12620 12621 -12622 540 -12625 0 c 0-1 --> -1 c (-b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ -b^{15, 36}_0 ∧ -p_540) -> ( b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ b^{15, 37}_0) c in CNF: c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ p_540 ∨ b^{15, 37}_2 c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ p_540 ∨ -b^{15, 37}_1 c b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ p_540 ∨ b^{15, 37}_0 c in DIMACS: 12620 12621 12622 540 12623 0 12620 12621 12622 540 -12624 0 12620 12621 12622 540 12625 0 c -1-1 --> -2 c ( b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ b^{15, 36}_0 ∧ -p_540) -> ( b^{15, 37}_2 ∧ b^{15, 37}_1 ∧ -b^{15, 37}_0) c in CNF: c -b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ p_540 ∨ b^{15, 37}_2 c -b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ p_540 ∨ b^{15, 37}_1 c -b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ p_540 ∨ -b^{15, 37}_0 c in DIMACS: -12620 12621 -12622 540 12623 0 -12620 12621 -12622 540 12624 0 -12620 12621 -12622 540 -12625 0 c -2-1 --> break c ( b^{15, 36}_2 ∧ b^{15, 36}_1 ∧ -b^{15, 36}_0 ∧ -p_540) -> break c in CNF: c -b^{15, 36}_2 ∨ -b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ p_540 ∨ break c in DIMACS: -12620 -12621 12622 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 36}_2 ∧ -b^{15, 36}_1 ∧ -b^{15, 36}_0 ∧ true) c in CNF: c -b^{15, 36}_2 ∨ b^{15, 36}_1 ∨ b^{15, 36}_0 ∨ false c in DIMACS: -12620 12621 12622 0 c 3 does not represent an automaton state. c -(-b^{15, 36}_2 ∧ b^{15, 36}_1 ∧ b^{15, 36}_0 ∧ true) c in CNF: c b^{15, 36}_2 ∨ -b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ false c in DIMACS: 12620 -12621 -12622 0 c -3 does not represent an automaton state. c -( b^{15, 36}_2 ∧ b^{15, 36}_1 ∧ b^{15, 36}_0 ∧ true) c in CNF: c -b^{15, 36}_2 ∨ -b^{15, 36}_1 ∨ -b^{15, 36}_0 ∨ false c in DIMACS: -12620 -12621 -12622 0 c i = 37 c -2+1 --> -1 c ( b^{15, 37}_2 ∧ b^{15, 37}_1 ∧ -b^{15, 37}_0 ∧ p_555) -> ( b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ b^{15, 38}_0) c in CNF: c -b^{15, 37}_2 ∨ -b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ -p_555 ∨ b^{15, 38}_2 c -b^{15, 37}_2 ∨ -b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ -p_555 ∨ -b^{15, 38}_1 c -b^{15, 37}_2 ∨ -b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ -p_555 ∨ b^{15, 38}_0 c in DIMACS: -12623 -12624 12625 -555 12626 0 -12623 -12624 12625 -555 -12627 0 -12623 -12624 12625 -555 12628 0 c -1+1 --> 0 c ( b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ b^{15, 37}_0 ∧ p_555) -> (-b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ -b^{15, 38}_0) c in CNF: c -b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ -p_555 ∨ -b^{15, 38}_2 c -b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ -p_555 ∨ -b^{15, 38}_1 c -b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ -p_555 ∨ -b^{15, 38}_0 c in DIMACS: -12623 12624 -12625 -555 -12626 0 -12623 12624 -12625 -555 -12627 0 -12623 12624 -12625 -555 -12628 0 c 0+1 --> 1 c (-b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ -b^{15, 37}_0 ∧ p_555) -> (-b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ b^{15, 38}_0) c in CNF: c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ -p_555 ∨ -b^{15, 38}_2 c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ -p_555 ∨ -b^{15, 38}_1 c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ -p_555 ∨ b^{15, 38}_0 c in DIMACS: 12623 12624 12625 -555 -12626 0 12623 12624 12625 -555 -12627 0 12623 12624 12625 -555 12628 0 c 1+1 --> 2 c (-b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ b^{15, 37}_0 ∧ p_555) -> (-b^{15, 38}_2 ∧ b^{15, 38}_1 ∧ -b^{15, 38}_0) c in CNF: c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ -p_555 ∨ -b^{15, 38}_2 c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ -p_555 ∨ b^{15, 38}_1 c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ -p_555 ∨ -b^{15, 38}_0 c in DIMACS: 12623 12624 -12625 -555 -12626 0 12623 12624 -12625 -555 12627 0 12623 12624 -12625 -555 -12628 0 c 2+1 --> break c (-b^{15, 37}_2 ∧ b^{15, 37}_1 ∧ -b^{15, 37}_0 ∧ p_555) -> break c in CNF: c b^{15, 37}_2 ∨ -b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ -p_555 ∨ break c in DIMACS: 12623 -12624 12625 -555 1162 0 c 2-1 --> 1 c (-b^{15, 37}_2 ∧ b^{15, 37}_1 ∧ -b^{15, 37}_0 ∧ -p_555) -> (-b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ b^{15, 38}_0) c in CNF: c b^{15, 37}_2 ∨ -b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ p_555 ∨ -b^{15, 38}_2 c b^{15, 37}_2 ∨ -b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ p_555 ∨ -b^{15, 38}_1 c b^{15, 37}_2 ∨ -b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ p_555 ∨ b^{15, 38}_0 c in DIMACS: 12623 -12624 12625 555 -12626 0 12623 -12624 12625 555 -12627 0 12623 -12624 12625 555 12628 0 c 1-1 --> 0 c (-b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ b^{15, 37}_0 ∧ -p_555) -> (-b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ -b^{15, 38}_0) c in CNF: c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ p_555 ∨ -b^{15, 38}_2 c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ p_555 ∨ -b^{15, 38}_1 c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ p_555 ∨ -b^{15, 38}_0 c in DIMACS: 12623 12624 -12625 555 -12626 0 12623 12624 -12625 555 -12627 0 12623 12624 -12625 555 -12628 0 c 0-1 --> -1 c (-b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ -b^{15, 37}_0 ∧ -p_555) -> ( b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ b^{15, 38}_0) c in CNF: c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ p_555 ∨ b^{15, 38}_2 c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ p_555 ∨ -b^{15, 38}_1 c b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ p_555 ∨ b^{15, 38}_0 c in DIMACS: 12623 12624 12625 555 12626 0 12623 12624 12625 555 -12627 0 12623 12624 12625 555 12628 0 c -1-1 --> -2 c ( b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ b^{15, 37}_0 ∧ -p_555) -> ( b^{15, 38}_2 ∧ b^{15, 38}_1 ∧ -b^{15, 38}_0) c in CNF: c -b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ p_555 ∨ b^{15, 38}_2 c -b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ p_555 ∨ b^{15, 38}_1 c -b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ p_555 ∨ -b^{15, 38}_0 c in DIMACS: -12623 12624 -12625 555 12626 0 -12623 12624 -12625 555 12627 0 -12623 12624 -12625 555 -12628 0 c -2-1 --> break c ( b^{15, 37}_2 ∧ b^{15, 37}_1 ∧ -b^{15, 37}_0 ∧ -p_555) -> break c in CNF: c -b^{15, 37}_2 ∨ -b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ p_555 ∨ break c in DIMACS: -12623 -12624 12625 555 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 37}_2 ∧ -b^{15, 37}_1 ∧ -b^{15, 37}_0 ∧ true) c in CNF: c -b^{15, 37}_2 ∨ b^{15, 37}_1 ∨ b^{15, 37}_0 ∨ false c in DIMACS: -12623 12624 12625 0 c 3 does not represent an automaton state. c -(-b^{15, 37}_2 ∧ b^{15, 37}_1 ∧ b^{15, 37}_0 ∧ true) c in CNF: c b^{15, 37}_2 ∨ -b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ false c in DIMACS: 12623 -12624 -12625 0 c -3 does not represent an automaton state. c -( b^{15, 37}_2 ∧ b^{15, 37}_1 ∧ b^{15, 37}_0 ∧ true) c in CNF: c -b^{15, 37}_2 ∨ -b^{15, 37}_1 ∨ -b^{15, 37}_0 ∨ false c in DIMACS: -12623 -12624 -12625 0 c i = 38 c -2+1 --> -1 c ( b^{15, 38}_2 ∧ b^{15, 38}_1 ∧ -b^{15, 38}_0 ∧ p_570) -> ( b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ b^{15, 39}_0) c in CNF: c -b^{15, 38}_2 ∨ -b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ -p_570 ∨ b^{15, 39}_2 c -b^{15, 38}_2 ∨ -b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ -p_570 ∨ -b^{15, 39}_1 c -b^{15, 38}_2 ∨ -b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ -p_570 ∨ b^{15, 39}_0 c in DIMACS: -12626 -12627 12628 -570 12629 0 -12626 -12627 12628 -570 -12630 0 -12626 -12627 12628 -570 12631 0 c -1+1 --> 0 c ( b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ b^{15, 38}_0 ∧ p_570) -> (-b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ -b^{15, 39}_0) c in CNF: c -b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ -p_570 ∨ -b^{15, 39}_2 c -b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ -p_570 ∨ -b^{15, 39}_1 c -b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ -p_570 ∨ -b^{15, 39}_0 c in DIMACS: -12626 12627 -12628 -570 -12629 0 -12626 12627 -12628 -570 -12630 0 -12626 12627 -12628 -570 -12631 0 c 0+1 --> 1 c (-b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ -b^{15, 38}_0 ∧ p_570) -> (-b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ b^{15, 39}_0) c in CNF: c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ -p_570 ∨ -b^{15, 39}_2 c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ -p_570 ∨ -b^{15, 39}_1 c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ -p_570 ∨ b^{15, 39}_0 c in DIMACS: 12626 12627 12628 -570 -12629 0 12626 12627 12628 -570 -12630 0 12626 12627 12628 -570 12631 0 c 1+1 --> 2 c (-b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ b^{15, 38}_0 ∧ p_570) -> (-b^{15, 39}_2 ∧ b^{15, 39}_1 ∧ -b^{15, 39}_0) c in CNF: c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ -p_570 ∨ -b^{15, 39}_2 c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ -p_570 ∨ b^{15, 39}_1 c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ -p_570 ∨ -b^{15, 39}_0 c in DIMACS: 12626 12627 -12628 -570 -12629 0 12626 12627 -12628 -570 12630 0 12626 12627 -12628 -570 -12631 0 c 2+1 --> break c (-b^{15, 38}_2 ∧ b^{15, 38}_1 ∧ -b^{15, 38}_0 ∧ p_570) -> break c in CNF: c b^{15, 38}_2 ∨ -b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ -p_570 ∨ break c in DIMACS: 12626 -12627 12628 -570 1162 0 c 2-1 --> 1 c (-b^{15, 38}_2 ∧ b^{15, 38}_1 ∧ -b^{15, 38}_0 ∧ -p_570) -> (-b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ b^{15, 39}_0) c in CNF: c b^{15, 38}_2 ∨ -b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ p_570 ∨ -b^{15, 39}_2 c b^{15, 38}_2 ∨ -b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ p_570 ∨ -b^{15, 39}_1 c b^{15, 38}_2 ∨ -b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ p_570 ∨ b^{15, 39}_0 c in DIMACS: 12626 -12627 12628 570 -12629 0 12626 -12627 12628 570 -12630 0 12626 -12627 12628 570 12631 0 c 1-1 --> 0 c (-b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ b^{15, 38}_0 ∧ -p_570) -> (-b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ -b^{15, 39}_0) c in CNF: c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ p_570 ∨ -b^{15, 39}_2 c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ p_570 ∨ -b^{15, 39}_1 c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ p_570 ∨ -b^{15, 39}_0 c in DIMACS: 12626 12627 -12628 570 -12629 0 12626 12627 -12628 570 -12630 0 12626 12627 -12628 570 -12631 0 c 0-1 --> -1 c (-b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ -b^{15, 38}_0 ∧ -p_570) -> ( b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ b^{15, 39}_0) c in CNF: c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ p_570 ∨ b^{15, 39}_2 c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ p_570 ∨ -b^{15, 39}_1 c b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ p_570 ∨ b^{15, 39}_0 c in DIMACS: 12626 12627 12628 570 12629 0 12626 12627 12628 570 -12630 0 12626 12627 12628 570 12631 0 c -1-1 --> -2 c ( b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ b^{15, 38}_0 ∧ -p_570) -> ( b^{15, 39}_2 ∧ b^{15, 39}_1 ∧ -b^{15, 39}_0) c in CNF: c -b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ p_570 ∨ b^{15, 39}_2 c -b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ p_570 ∨ b^{15, 39}_1 c -b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ p_570 ∨ -b^{15, 39}_0 c in DIMACS: -12626 12627 -12628 570 12629 0 -12626 12627 -12628 570 12630 0 -12626 12627 -12628 570 -12631 0 c -2-1 --> break c ( b^{15, 38}_2 ∧ b^{15, 38}_1 ∧ -b^{15, 38}_0 ∧ -p_570) -> break c in CNF: c -b^{15, 38}_2 ∨ -b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ p_570 ∨ break c in DIMACS: -12626 -12627 12628 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 38}_2 ∧ -b^{15, 38}_1 ∧ -b^{15, 38}_0 ∧ true) c in CNF: c -b^{15, 38}_2 ∨ b^{15, 38}_1 ∨ b^{15, 38}_0 ∨ false c in DIMACS: -12626 12627 12628 0 c 3 does not represent an automaton state. c -(-b^{15, 38}_2 ∧ b^{15, 38}_1 ∧ b^{15, 38}_0 ∧ true) c in CNF: c b^{15, 38}_2 ∨ -b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ false c in DIMACS: 12626 -12627 -12628 0 c -3 does not represent an automaton state. c -( b^{15, 38}_2 ∧ b^{15, 38}_1 ∧ b^{15, 38}_0 ∧ true) c in CNF: c -b^{15, 38}_2 ∨ -b^{15, 38}_1 ∨ -b^{15, 38}_0 ∨ false c in DIMACS: -12626 -12627 -12628 0 c i = 39 c -2+1 --> -1 c ( b^{15, 39}_2 ∧ b^{15, 39}_1 ∧ -b^{15, 39}_0 ∧ p_585) -> ( b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ b^{15, 40}_0) c in CNF: c -b^{15, 39}_2 ∨ -b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ -p_585 ∨ b^{15, 40}_2 c -b^{15, 39}_2 ∨ -b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ -p_585 ∨ -b^{15, 40}_1 c -b^{15, 39}_2 ∨ -b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ -p_585 ∨ b^{15, 40}_0 c in DIMACS: -12629 -12630 12631 -585 12632 0 -12629 -12630 12631 -585 -12633 0 -12629 -12630 12631 -585 12634 0 c -1+1 --> 0 c ( b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ b^{15, 39}_0 ∧ p_585) -> (-b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ -b^{15, 40}_0) c in CNF: c -b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ -p_585 ∨ -b^{15, 40}_2 c -b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ -p_585 ∨ -b^{15, 40}_1 c -b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ -p_585 ∨ -b^{15, 40}_0 c in DIMACS: -12629 12630 -12631 -585 -12632 0 -12629 12630 -12631 -585 -12633 0 -12629 12630 -12631 -585 -12634 0 c 0+1 --> 1 c (-b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ -b^{15, 39}_0 ∧ p_585) -> (-b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ b^{15, 40}_0) c in CNF: c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ -p_585 ∨ -b^{15, 40}_2 c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ -p_585 ∨ -b^{15, 40}_1 c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ -p_585 ∨ b^{15, 40}_0 c in DIMACS: 12629 12630 12631 -585 -12632 0 12629 12630 12631 -585 -12633 0 12629 12630 12631 -585 12634 0 c 1+1 --> 2 c (-b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ b^{15, 39}_0 ∧ p_585) -> (-b^{15, 40}_2 ∧ b^{15, 40}_1 ∧ -b^{15, 40}_0) c in CNF: c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ -p_585 ∨ -b^{15, 40}_2 c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ -p_585 ∨ b^{15, 40}_1 c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ -p_585 ∨ -b^{15, 40}_0 c in DIMACS: 12629 12630 -12631 -585 -12632 0 12629 12630 -12631 -585 12633 0 12629 12630 -12631 -585 -12634 0 c 2+1 --> break c (-b^{15, 39}_2 ∧ b^{15, 39}_1 ∧ -b^{15, 39}_0 ∧ p_585) -> break c in CNF: c b^{15, 39}_2 ∨ -b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ -p_585 ∨ break c in DIMACS: 12629 -12630 12631 -585 1162 0 c 2-1 --> 1 c (-b^{15, 39}_2 ∧ b^{15, 39}_1 ∧ -b^{15, 39}_0 ∧ -p_585) -> (-b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ b^{15, 40}_0) c in CNF: c b^{15, 39}_2 ∨ -b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ p_585 ∨ -b^{15, 40}_2 c b^{15, 39}_2 ∨ -b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ p_585 ∨ -b^{15, 40}_1 c b^{15, 39}_2 ∨ -b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ p_585 ∨ b^{15, 40}_0 c in DIMACS: 12629 -12630 12631 585 -12632 0 12629 -12630 12631 585 -12633 0 12629 -12630 12631 585 12634 0 c 1-1 --> 0 c (-b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ b^{15, 39}_0 ∧ -p_585) -> (-b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ -b^{15, 40}_0) c in CNF: c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ p_585 ∨ -b^{15, 40}_2 c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ p_585 ∨ -b^{15, 40}_1 c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ p_585 ∨ -b^{15, 40}_0 c in DIMACS: 12629 12630 -12631 585 -12632 0 12629 12630 -12631 585 -12633 0 12629 12630 -12631 585 -12634 0 c 0-1 --> -1 c (-b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ -b^{15, 39}_0 ∧ -p_585) -> ( b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ b^{15, 40}_0) c in CNF: c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ p_585 ∨ b^{15, 40}_2 c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ p_585 ∨ -b^{15, 40}_1 c b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ p_585 ∨ b^{15, 40}_0 c in DIMACS: 12629 12630 12631 585 12632 0 12629 12630 12631 585 -12633 0 12629 12630 12631 585 12634 0 c -1-1 --> -2 c ( b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ b^{15, 39}_0 ∧ -p_585) -> ( b^{15, 40}_2 ∧ b^{15, 40}_1 ∧ -b^{15, 40}_0) c in CNF: c -b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ p_585 ∨ b^{15, 40}_2 c -b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ p_585 ∨ b^{15, 40}_1 c -b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ p_585 ∨ -b^{15, 40}_0 c in DIMACS: -12629 12630 -12631 585 12632 0 -12629 12630 -12631 585 12633 0 -12629 12630 -12631 585 -12634 0 c -2-1 --> break c ( b^{15, 39}_2 ∧ b^{15, 39}_1 ∧ -b^{15, 39}_0 ∧ -p_585) -> break c in CNF: c -b^{15, 39}_2 ∨ -b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ p_585 ∨ break c in DIMACS: -12629 -12630 12631 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 39}_2 ∧ -b^{15, 39}_1 ∧ -b^{15, 39}_0 ∧ true) c in CNF: c -b^{15, 39}_2 ∨ b^{15, 39}_1 ∨ b^{15, 39}_0 ∨ false c in DIMACS: -12629 12630 12631 0 c 3 does not represent an automaton state. c -(-b^{15, 39}_2 ∧ b^{15, 39}_1 ∧ b^{15, 39}_0 ∧ true) c in CNF: c b^{15, 39}_2 ∨ -b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ false c in DIMACS: 12629 -12630 -12631 0 c -3 does not represent an automaton state. c -( b^{15, 39}_2 ∧ b^{15, 39}_1 ∧ b^{15, 39}_0 ∧ true) c in CNF: c -b^{15, 39}_2 ∨ -b^{15, 39}_1 ∨ -b^{15, 39}_0 ∨ false c in DIMACS: -12629 -12630 -12631 0 c i = 40 c -2+1 --> -1 c ( b^{15, 40}_2 ∧ b^{15, 40}_1 ∧ -b^{15, 40}_0 ∧ p_600) -> ( b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ b^{15, 41}_0) c in CNF: c -b^{15, 40}_2 ∨ -b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ -p_600 ∨ b^{15, 41}_2 c -b^{15, 40}_2 ∨ -b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ -p_600 ∨ -b^{15, 41}_1 c -b^{15, 40}_2 ∨ -b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ -p_600 ∨ b^{15, 41}_0 c in DIMACS: -12632 -12633 12634 -600 12635 0 -12632 -12633 12634 -600 -12636 0 -12632 -12633 12634 -600 12637 0 c -1+1 --> 0 c ( b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ b^{15, 40}_0 ∧ p_600) -> (-b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ -b^{15, 41}_0) c in CNF: c -b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ -p_600 ∨ -b^{15, 41}_2 c -b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ -p_600 ∨ -b^{15, 41}_1 c -b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ -p_600 ∨ -b^{15, 41}_0 c in DIMACS: -12632 12633 -12634 -600 -12635 0 -12632 12633 -12634 -600 -12636 0 -12632 12633 -12634 -600 -12637 0 c 0+1 --> 1 c (-b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ -b^{15, 40}_0 ∧ p_600) -> (-b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ b^{15, 41}_0) c in CNF: c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ -p_600 ∨ -b^{15, 41}_2 c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ -p_600 ∨ -b^{15, 41}_1 c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ -p_600 ∨ b^{15, 41}_0 c in DIMACS: 12632 12633 12634 -600 -12635 0 12632 12633 12634 -600 -12636 0 12632 12633 12634 -600 12637 0 c 1+1 --> 2 c (-b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ b^{15, 40}_0 ∧ p_600) -> (-b^{15, 41}_2 ∧ b^{15, 41}_1 ∧ -b^{15, 41}_0) c in CNF: c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ -p_600 ∨ -b^{15, 41}_2 c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ -p_600 ∨ b^{15, 41}_1 c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ -p_600 ∨ -b^{15, 41}_0 c in DIMACS: 12632 12633 -12634 -600 -12635 0 12632 12633 -12634 -600 12636 0 12632 12633 -12634 -600 -12637 0 c 2+1 --> break c (-b^{15, 40}_2 ∧ b^{15, 40}_1 ∧ -b^{15, 40}_0 ∧ p_600) -> break c in CNF: c b^{15, 40}_2 ∨ -b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ -p_600 ∨ break c in DIMACS: 12632 -12633 12634 -600 1162 0 c 2-1 --> 1 c (-b^{15, 40}_2 ∧ b^{15, 40}_1 ∧ -b^{15, 40}_0 ∧ -p_600) -> (-b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ b^{15, 41}_0) c in CNF: c b^{15, 40}_2 ∨ -b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ p_600 ∨ -b^{15, 41}_2 c b^{15, 40}_2 ∨ -b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ p_600 ∨ -b^{15, 41}_1 c b^{15, 40}_2 ∨ -b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ p_600 ∨ b^{15, 41}_0 c in DIMACS: 12632 -12633 12634 600 -12635 0 12632 -12633 12634 600 -12636 0 12632 -12633 12634 600 12637 0 c 1-1 --> 0 c (-b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ b^{15, 40}_0 ∧ -p_600) -> (-b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ -b^{15, 41}_0) c in CNF: c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ p_600 ∨ -b^{15, 41}_2 c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ p_600 ∨ -b^{15, 41}_1 c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ p_600 ∨ -b^{15, 41}_0 c in DIMACS: 12632 12633 -12634 600 -12635 0 12632 12633 -12634 600 -12636 0 12632 12633 -12634 600 -12637 0 c 0-1 --> -1 c (-b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ -b^{15, 40}_0 ∧ -p_600) -> ( b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ b^{15, 41}_0) c in CNF: c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ p_600 ∨ b^{15, 41}_2 c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ p_600 ∨ -b^{15, 41}_1 c b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ p_600 ∨ b^{15, 41}_0 c in DIMACS: 12632 12633 12634 600 12635 0 12632 12633 12634 600 -12636 0 12632 12633 12634 600 12637 0 c -1-1 --> -2 c ( b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ b^{15, 40}_0 ∧ -p_600) -> ( b^{15, 41}_2 ∧ b^{15, 41}_1 ∧ -b^{15, 41}_0) c in CNF: c -b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ p_600 ∨ b^{15, 41}_2 c -b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ p_600 ∨ b^{15, 41}_1 c -b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ p_600 ∨ -b^{15, 41}_0 c in DIMACS: -12632 12633 -12634 600 12635 0 -12632 12633 -12634 600 12636 0 -12632 12633 -12634 600 -12637 0 c -2-1 --> break c ( b^{15, 40}_2 ∧ b^{15, 40}_1 ∧ -b^{15, 40}_0 ∧ -p_600) -> break c in CNF: c -b^{15, 40}_2 ∨ -b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ p_600 ∨ break c in DIMACS: -12632 -12633 12634 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 40}_2 ∧ -b^{15, 40}_1 ∧ -b^{15, 40}_0 ∧ true) c in CNF: c -b^{15, 40}_2 ∨ b^{15, 40}_1 ∨ b^{15, 40}_0 ∨ false c in DIMACS: -12632 12633 12634 0 c 3 does not represent an automaton state. c -(-b^{15, 40}_2 ∧ b^{15, 40}_1 ∧ b^{15, 40}_0 ∧ true) c in CNF: c b^{15, 40}_2 ∨ -b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ false c in DIMACS: 12632 -12633 -12634 0 c -3 does not represent an automaton state. c -( b^{15, 40}_2 ∧ b^{15, 40}_1 ∧ b^{15, 40}_0 ∧ true) c in CNF: c -b^{15, 40}_2 ∨ -b^{15, 40}_1 ∨ -b^{15, 40}_0 ∨ false c in DIMACS: -12632 -12633 -12634 0 c i = 41 c -2+1 --> -1 c ( b^{15, 41}_2 ∧ b^{15, 41}_1 ∧ -b^{15, 41}_0 ∧ p_615) -> ( b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ b^{15, 42}_0) c in CNF: c -b^{15, 41}_2 ∨ -b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ -p_615 ∨ b^{15, 42}_2 c -b^{15, 41}_2 ∨ -b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ -p_615 ∨ -b^{15, 42}_1 c -b^{15, 41}_2 ∨ -b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ -p_615 ∨ b^{15, 42}_0 c in DIMACS: -12635 -12636 12637 -615 12638 0 -12635 -12636 12637 -615 -12639 0 -12635 -12636 12637 -615 12640 0 c -1+1 --> 0 c ( b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ b^{15, 41}_0 ∧ p_615) -> (-b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ -b^{15, 42}_0) c in CNF: c -b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ -p_615 ∨ -b^{15, 42}_2 c -b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ -p_615 ∨ -b^{15, 42}_1 c -b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ -p_615 ∨ -b^{15, 42}_0 c in DIMACS: -12635 12636 -12637 -615 -12638 0 -12635 12636 -12637 -615 -12639 0 -12635 12636 -12637 -615 -12640 0 c 0+1 --> 1 c (-b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ -b^{15, 41}_0 ∧ p_615) -> (-b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ b^{15, 42}_0) c in CNF: c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ -p_615 ∨ -b^{15, 42}_2 c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ -p_615 ∨ -b^{15, 42}_1 c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ -p_615 ∨ b^{15, 42}_0 c in DIMACS: 12635 12636 12637 -615 -12638 0 12635 12636 12637 -615 -12639 0 12635 12636 12637 -615 12640 0 c 1+1 --> 2 c (-b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ b^{15, 41}_0 ∧ p_615) -> (-b^{15, 42}_2 ∧ b^{15, 42}_1 ∧ -b^{15, 42}_0) c in CNF: c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ -p_615 ∨ -b^{15, 42}_2 c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ -p_615 ∨ b^{15, 42}_1 c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ -p_615 ∨ -b^{15, 42}_0 c in DIMACS: 12635 12636 -12637 -615 -12638 0 12635 12636 -12637 -615 12639 0 12635 12636 -12637 -615 -12640 0 c 2+1 --> break c (-b^{15, 41}_2 ∧ b^{15, 41}_1 ∧ -b^{15, 41}_0 ∧ p_615) -> break c in CNF: c b^{15, 41}_2 ∨ -b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ -p_615 ∨ break c in DIMACS: 12635 -12636 12637 -615 1162 0 c 2-1 --> 1 c (-b^{15, 41}_2 ∧ b^{15, 41}_1 ∧ -b^{15, 41}_0 ∧ -p_615) -> (-b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ b^{15, 42}_0) c in CNF: c b^{15, 41}_2 ∨ -b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ p_615 ∨ -b^{15, 42}_2 c b^{15, 41}_2 ∨ -b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ p_615 ∨ -b^{15, 42}_1 c b^{15, 41}_2 ∨ -b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ p_615 ∨ b^{15, 42}_0 c in DIMACS: 12635 -12636 12637 615 -12638 0 12635 -12636 12637 615 -12639 0 12635 -12636 12637 615 12640 0 c 1-1 --> 0 c (-b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ b^{15, 41}_0 ∧ -p_615) -> (-b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ -b^{15, 42}_0) c in CNF: c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ p_615 ∨ -b^{15, 42}_2 c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ p_615 ∨ -b^{15, 42}_1 c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ p_615 ∨ -b^{15, 42}_0 c in DIMACS: 12635 12636 -12637 615 -12638 0 12635 12636 -12637 615 -12639 0 12635 12636 -12637 615 -12640 0 c 0-1 --> -1 c (-b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ -b^{15, 41}_0 ∧ -p_615) -> ( b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ b^{15, 42}_0) c in CNF: c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ p_615 ∨ b^{15, 42}_2 c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ p_615 ∨ -b^{15, 42}_1 c b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ p_615 ∨ b^{15, 42}_0 c in DIMACS: 12635 12636 12637 615 12638 0 12635 12636 12637 615 -12639 0 12635 12636 12637 615 12640 0 c -1-1 --> -2 c ( b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ b^{15, 41}_0 ∧ -p_615) -> ( b^{15, 42}_2 ∧ b^{15, 42}_1 ∧ -b^{15, 42}_0) c in CNF: c -b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ p_615 ∨ b^{15, 42}_2 c -b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ p_615 ∨ b^{15, 42}_1 c -b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ p_615 ∨ -b^{15, 42}_0 c in DIMACS: -12635 12636 -12637 615 12638 0 -12635 12636 -12637 615 12639 0 -12635 12636 -12637 615 -12640 0 c -2-1 --> break c ( b^{15, 41}_2 ∧ b^{15, 41}_1 ∧ -b^{15, 41}_0 ∧ -p_615) -> break c in CNF: c -b^{15, 41}_2 ∨ -b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ p_615 ∨ break c in DIMACS: -12635 -12636 12637 615 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 41}_2 ∧ -b^{15, 41}_1 ∧ -b^{15, 41}_0 ∧ true) c in CNF: c -b^{15, 41}_2 ∨ b^{15, 41}_1 ∨ b^{15, 41}_0 ∨ false c in DIMACS: -12635 12636 12637 0 c 3 does not represent an automaton state. c -(-b^{15, 41}_2 ∧ b^{15, 41}_1 ∧ b^{15, 41}_0 ∧ true) c in CNF: c b^{15, 41}_2 ∨ -b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ false c in DIMACS: 12635 -12636 -12637 0 c -3 does not represent an automaton state. c -( b^{15, 41}_2 ∧ b^{15, 41}_1 ∧ b^{15, 41}_0 ∧ true) c in CNF: c -b^{15, 41}_2 ∨ -b^{15, 41}_1 ∨ -b^{15, 41}_0 ∨ false c in DIMACS: -12635 -12636 -12637 0 c i = 42 c -2+1 --> -1 c ( b^{15, 42}_2 ∧ b^{15, 42}_1 ∧ -b^{15, 42}_0 ∧ p_630) -> ( b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ b^{15, 43}_0) c in CNF: c -b^{15, 42}_2 ∨ -b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ -p_630 ∨ b^{15, 43}_2 c -b^{15, 42}_2 ∨ -b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ -p_630 ∨ -b^{15, 43}_1 c -b^{15, 42}_2 ∨ -b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ -p_630 ∨ b^{15, 43}_0 c in DIMACS: -12638 -12639 12640 -630 12641 0 -12638 -12639 12640 -630 -12642 0 -12638 -12639 12640 -630 12643 0 c -1+1 --> 0 c ( b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ b^{15, 42}_0 ∧ p_630) -> (-b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ -b^{15, 43}_0) c in CNF: c -b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ -p_630 ∨ -b^{15, 43}_2 c -b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ -p_630 ∨ -b^{15, 43}_1 c -b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ -p_630 ∨ -b^{15, 43}_0 c in DIMACS: -12638 12639 -12640 -630 -12641 0 -12638 12639 -12640 -630 -12642 0 -12638 12639 -12640 -630 -12643 0 c 0+1 --> 1 c (-b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ -b^{15, 42}_0 ∧ p_630) -> (-b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ b^{15, 43}_0) c in CNF: c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ -p_630 ∨ -b^{15, 43}_2 c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ -p_630 ∨ -b^{15, 43}_1 c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ -p_630 ∨ b^{15, 43}_0 c in DIMACS: 12638 12639 12640 -630 -12641 0 12638 12639 12640 -630 -12642 0 12638 12639 12640 -630 12643 0 c 1+1 --> 2 c (-b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ b^{15, 42}_0 ∧ p_630) -> (-b^{15, 43}_2 ∧ b^{15, 43}_1 ∧ -b^{15, 43}_0) c in CNF: c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ -p_630 ∨ -b^{15, 43}_2 c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ -p_630 ∨ b^{15, 43}_1 c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ -p_630 ∨ -b^{15, 43}_0 c in DIMACS: 12638 12639 -12640 -630 -12641 0 12638 12639 -12640 -630 12642 0 12638 12639 -12640 -630 -12643 0 c 2+1 --> break c (-b^{15, 42}_2 ∧ b^{15, 42}_1 ∧ -b^{15, 42}_0 ∧ p_630) -> break c in CNF: c b^{15, 42}_2 ∨ -b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ -p_630 ∨ break c in DIMACS: 12638 -12639 12640 -630 1162 0 c 2-1 --> 1 c (-b^{15, 42}_2 ∧ b^{15, 42}_1 ∧ -b^{15, 42}_0 ∧ -p_630) -> (-b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ b^{15, 43}_0) c in CNF: c b^{15, 42}_2 ∨ -b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ p_630 ∨ -b^{15, 43}_2 c b^{15, 42}_2 ∨ -b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ p_630 ∨ -b^{15, 43}_1 c b^{15, 42}_2 ∨ -b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ p_630 ∨ b^{15, 43}_0 c in DIMACS: 12638 -12639 12640 630 -12641 0 12638 -12639 12640 630 -12642 0 12638 -12639 12640 630 12643 0 c 1-1 --> 0 c (-b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ b^{15, 42}_0 ∧ -p_630) -> (-b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ -b^{15, 43}_0) c in CNF: c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ p_630 ∨ -b^{15, 43}_2 c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ p_630 ∨ -b^{15, 43}_1 c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ p_630 ∨ -b^{15, 43}_0 c in DIMACS: 12638 12639 -12640 630 -12641 0 12638 12639 -12640 630 -12642 0 12638 12639 -12640 630 -12643 0 c 0-1 --> -1 c (-b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ -b^{15, 42}_0 ∧ -p_630) -> ( b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ b^{15, 43}_0) c in CNF: c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ p_630 ∨ b^{15, 43}_2 c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ p_630 ∨ -b^{15, 43}_1 c b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ p_630 ∨ b^{15, 43}_0 c in DIMACS: 12638 12639 12640 630 12641 0 12638 12639 12640 630 -12642 0 12638 12639 12640 630 12643 0 c -1-1 --> -2 c ( b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ b^{15, 42}_0 ∧ -p_630) -> ( b^{15, 43}_2 ∧ b^{15, 43}_1 ∧ -b^{15, 43}_0) c in CNF: c -b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ p_630 ∨ b^{15, 43}_2 c -b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ p_630 ∨ b^{15, 43}_1 c -b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ p_630 ∨ -b^{15, 43}_0 c in DIMACS: -12638 12639 -12640 630 12641 0 -12638 12639 -12640 630 12642 0 -12638 12639 -12640 630 -12643 0 c -2-1 --> break c ( b^{15, 42}_2 ∧ b^{15, 42}_1 ∧ -b^{15, 42}_0 ∧ -p_630) -> break c in CNF: c -b^{15, 42}_2 ∨ -b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ p_630 ∨ break c in DIMACS: -12638 -12639 12640 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 42}_2 ∧ -b^{15, 42}_1 ∧ -b^{15, 42}_0 ∧ true) c in CNF: c -b^{15, 42}_2 ∨ b^{15, 42}_1 ∨ b^{15, 42}_0 ∨ false c in DIMACS: -12638 12639 12640 0 c 3 does not represent an automaton state. c -(-b^{15, 42}_2 ∧ b^{15, 42}_1 ∧ b^{15, 42}_0 ∧ true) c in CNF: c b^{15, 42}_2 ∨ -b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ false c in DIMACS: 12638 -12639 -12640 0 c -3 does not represent an automaton state. c -( b^{15, 42}_2 ∧ b^{15, 42}_1 ∧ b^{15, 42}_0 ∧ true) c in CNF: c -b^{15, 42}_2 ∨ -b^{15, 42}_1 ∨ -b^{15, 42}_0 ∨ false c in DIMACS: -12638 -12639 -12640 0 c i = 43 c -2+1 --> -1 c ( b^{15, 43}_2 ∧ b^{15, 43}_1 ∧ -b^{15, 43}_0 ∧ p_645) -> ( b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ b^{15, 44}_0) c in CNF: c -b^{15, 43}_2 ∨ -b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ -p_645 ∨ b^{15, 44}_2 c -b^{15, 43}_2 ∨ -b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ -p_645 ∨ -b^{15, 44}_1 c -b^{15, 43}_2 ∨ -b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ -p_645 ∨ b^{15, 44}_0 c in DIMACS: -12641 -12642 12643 -645 12644 0 -12641 -12642 12643 -645 -12645 0 -12641 -12642 12643 -645 12646 0 c -1+1 --> 0 c ( b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ b^{15, 43}_0 ∧ p_645) -> (-b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ -b^{15, 44}_0) c in CNF: c -b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ -p_645 ∨ -b^{15, 44}_2 c -b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ -p_645 ∨ -b^{15, 44}_1 c -b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ -p_645 ∨ -b^{15, 44}_0 c in DIMACS: -12641 12642 -12643 -645 -12644 0 -12641 12642 -12643 -645 -12645 0 -12641 12642 -12643 -645 -12646 0 c 0+1 --> 1 c (-b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ -b^{15, 43}_0 ∧ p_645) -> (-b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ b^{15, 44}_0) c in CNF: c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ -p_645 ∨ -b^{15, 44}_2 c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ -p_645 ∨ -b^{15, 44}_1 c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ -p_645 ∨ b^{15, 44}_0 c in DIMACS: 12641 12642 12643 -645 -12644 0 12641 12642 12643 -645 -12645 0 12641 12642 12643 -645 12646 0 c 1+1 --> 2 c (-b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ b^{15, 43}_0 ∧ p_645) -> (-b^{15, 44}_2 ∧ b^{15, 44}_1 ∧ -b^{15, 44}_0) c in CNF: c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ -p_645 ∨ -b^{15, 44}_2 c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ -p_645 ∨ b^{15, 44}_1 c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ -p_645 ∨ -b^{15, 44}_0 c in DIMACS: 12641 12642 -12643 -645 -12644 0 12641 12642 -12643 -645 12645 0 12641 12642 -12643 -645 -12646 0 c 2+1 --> break c (-b^{15, 43}_2 ∧ b^{15, 43}_1 ∧ -b^{15, 43}_0 ∧ p_645) -> break c in CNF: c b^{15, 43}_2 ∨ -b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ -p_645 ∨ break c in DIMACS: 12641 -12642 12643 -645 1162 0 c 2-1 --> 1 c (-b^{15, 43}_2 ∧ b^{15, 43}_1 ∧ -b^{15, 43}_0 ∧ -p_645) -> (-b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ b^{15, 44}_0) c in CNF: c b^{15, 43}_2 ∨ -b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ p_645 ∨ -b^{15, 44}_2 c b^{15, 43}_2 ∨ -b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ p_645 ∨ -b^{15, 44}_1 c b^{15, 43}_2 ∨ -b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ p_645 ∨ b^{15, 44}_0 c in DIMACS: 12641 -12642 12643 645 -12644 0 12641 -12642 12643 645 -12645 0 12641 -12642 12643 645 12646 0 c 1-1 --> 0 c (-b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ b^{15, 43}_0 ∧ -p_645) -> (-b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ -b^{15, 44}_0) c in CNF: c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ p_645 ∨ -b^{15, 44}_2 c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ p_645 ∨ -b^{15, 44}_1 c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ p_645 ∨ -b^{15, 44}_0 c in DIMACS: 12641 12642 -12643 645 -12644 0 12641 12642 -12643 645 -12645 0 12641 12642 -12643 645 -12646 0 c 0-1 --> -1 c (-b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ -b^{15, 43}_0 ∧ -p_645) -> ( b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ b^{15, 44}_0) c in CNF: c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ p_645 ∨ b^{15, 44}_2 c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ p_645 ∨ -b^{15, 44}_1 c b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ p_645 ∨ b^{15, 44}_0 c in DIMACS: 12641 12642 12643 645 12644 0 12641 12642 12643 645 -12645 0 12641 12642 12643 645 12646 0 c -1-1 --> -2 c ( b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ b^{15, 43}_0 ∧ -p_645) -> ( b^{15, 44}_2 ∧ b^{15, 44}_1 ∧ -b^{15, 44}_0) c in CNF: c -b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ p_645 ∨ b^{15, 44}_2 c -b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ p_645 ∨ b^{15, 44}_1 c -b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ p_645 ∨ -b^{15, 44}_0 c in DIMACS: -12641 12642 -12643 645 12644 0 -12641 12642 -12643 645 12645 0 -12641 12642 -12643 645 -12646 0 c -2-1 --> break c ( b^{15, 43}_2 ∧ b^{15, 43}_1 ∧ -b^{15, 43}_0 ∧ -p_645) -> break c in CNF: c -b^{15, 43}_2 ∨ -b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ p_645 ∨ break c in DIMACS: -12641 -12642 12643 645 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 43}_2 ∧ -b^{15, 43}_1 ∧ -b^{15, 43}_0 ∧ true) c in CNF: c -b^{15, 43}_2 ∨ b^{15, 43}_1 ∨ b^{15, 43}_0 ∨ false c in DIMACS: -12641 12642 12643 0 c 3 does not represent an automaton state. c -(-b^{15, 43}_2 ∧ b^{15, 43}_1 ∧ b^{15, 43}_0 ∧ true) c in CNF: c b^{15, 43}_2 ∨ -b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ false c in DIMACS: 12641 -12642 -12643 0 c -3 does not represent an automaton state. c -( b^{15, 43}_2 ∧ b^{15, 43}_1 ∧ b^{15, 43}_0 ∧ true) c in CNF: c -b^{15, 43}_2 ∨ -b^{15, 43}_1 ∨ -b^{15, 43}_0 ∨ false c in DIMACS: -12641 -12642 -12643 0 c i = 44 c -2+1 --> -1 c ( b^{15, 44}_2 ∧ b^{15, 44}_1 ∧ -b^{15, 44}_0 ∧ p_660) -> ( b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ b^{15, 45}_0) c in CNF: c -b^{15, 44}_2 ∨ -b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ -p_660 ∨ b^{15, 45}_2 c -b^{15, 44}_2 ∨ -b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ -p_660 ∨ -b^{15, 45}_1 c -b^{15, 44}_2 ∨ -b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ -p_660 ∨ b^{15, 45}_0 c in DIMACS: -12644 -12645 12646 -660 12647 0 -12644 -12645 12646 -660 -12648 0 -12644 -12645 12646 -660 12649 0 c -1+1 --> 0 c ( b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ b^{15, 44}_0 ∧ p_660) -> (-b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ -b^{15, 45}_0) c in CNF: c -b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ -p_660 ∨ -b^{15, 45}_2 c -b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ -p_660 ∨ -b^{15, 45}_1 c -b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ -p_660 ∨ -b^{15, 45}_0 c in DIMACS: -12644 12645 -12646 -660 -12647 0 -12644 12645 -12646 -660 -12648 0 -12644 12645 -12646 -660 -12649 0 c 0+1 --> 1 c (-b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ -b^{15, 44}_0 ∧ p_660) -> (-b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ b^{15, 45}_0) c in CNF: c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ -p_660 ∨ -b^{15, 45}_2 c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ -p_660 ∨ -b^{15, 45}_1 c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ -p_660 ∨ b^{15, 45}_0 c in DIMACS: 12644 12645 12646 -660 -12647 0 12644 12645 12646 -660 -12648 0 12644 12645 12646 -660 12649 0 c 1+1 --> 2 c (-b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ b^{15, 44}_0 ∧ p_660) -> (-b^{15, 45}_2 ∧ b^{15, 45}_1 ∧ -b^{15, 45}_0) c in CNF: c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ -p_660 ∨ -b^{15, 45}_2 c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ -p_660 ∨ b^{15, 45}_1 c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ -p_660 ∨ -b^{15, 45}_0 c in DIMACS: 12644 12645 -12646 -660 -12647 0 12644 12645 -12646 -660 12648 0 12644 12645 -12646 -660 -12649 0 c 2+1 --> break c (-b^{15, 44}_2 ∧ b^{15, 44}_1 ∧ -b^{15, 44}_0 ∧ p_660) -> break c in CNF: c b^{15, 44}_2 ∨ -b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ -p_660 ∨ break c in DIMACS: 12644 -12645 12646 -660 1162 0 c 2-1 --> 1 c (-b^{15, 44}_2 ∧ b^{15, 44}_1 ∧ -b^{15, 44}_0 ∧ -p_660) -> (-b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ b^{15, 45}_0) c in CNF: c b^{15, 44}_2 ∨ -b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ p_660 ∨ -b^{15, 45}_2 c b^{15, 44}_2 ∨ -b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ p_660 ∨ -b^{15, 45}_1 c b^{15, 44}_2 ∨ -b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ p_660 ∨ b^{15, 45}_0 c in DIMACS: 12644 -12645 12646 660 -12647 0 12644 -12645 12646 660 -12648 0 12644 -12645 12646 660 12649 0 c 1-1 --> 0 c (-b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ b^{15, 44}_0 ∧ -p_660) -> (-b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ -b^{15, 45}_0) c in CNF: c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ p_660 ∨ -b^{15, 45}_2 c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ p_660 ∨ -b^{15, 45}_1 c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ p_660 ∨ -b^{15, 45}_0 c in DIMACS: 12644 12645 -12646 660 -12647 0 12644 12645 -12646 660 -12648 0 12644 12645 -12646 660 -12649 0 c 0-1 --> -1 c (-b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ -b^{15, 44}_0 ∧ -p_660) -> ( b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ b^{15, 45}_0) c in CNF: c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ p_660 ∨ b^{15, 45}_2 c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ p_660 ∨ -b^{15, 45}_1 c b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ p_660 ∨ b^{15, 45}_0 c in DIMACS: 12644 12645 12646 660 12647 0 12644 12645 12646 660 -12648 0 12644 12645 12646 660 12649 0 c -1-1 --> -2 c ( b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ b^{15, 44}_0 ∧ -p_660) -> ( b^{15, 45}_2 ∧ b^{15, 45}_1 ∧ -b^{15, 45}_0) c in CNF: c -b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ p_660 ∨ b^{15, 45}_2 c -b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ p_660 ∨ b^{15, 45}_1 c -b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ p_660 ∨ -b^{15, 45}_0 c in DIMACS: -12644 12645 -12646 660 12647 0 -12644 12645 -12646 660 12648 0 -12644 12645 -12646 660 -12649 0 c -2-1 --> break c ( b^{15, 44}_2 ∧ b^{15, 44}_1 ∧ -b^{15, 44}_0 ∧ -p_660) -> break c in CNF: c -b^{15, 44}_2 ∨ -b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ p_660 ∨ break c in DIMACS: -12644 -12645 12646 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 44}_2 ∧ -b^{15, 44}_1 ∧ -b^{15, 44}_0 ∧ true) c in CNF: c -b^{15, 44}_2 ∨ b^{15, 44}_1 ∨ b^{15, 44}_0 ∨ false c in DIMACS: -12644 12645 12646 0 c 3 does not represent an automaton state. c -(-b^{15, 44}_2 ∧ b^{15, 44}_1 ∧ b^{15, 44}_0 ∧ true) c in CNF: c b^{15, 44}_2 ∨ -b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ false c in DIMACS: 12644 -12645 -12646 0 c -3 does not represent an automaton state. c -( b^{15, 44}_2 ∧ b^{15, 44}_1 ∧ b^{15, 44}_0 ∧ true) c in CNF: c -b^{15, 44}_2 ∨ -b^{15, 44}_1 ∨ -b^{15, 44}_0 ∨ false c in DIMACS: -12644 -12645 -12646 0 c i = 45 c -2+1 --> -1 c ( b^{15, 45}_2 ∧ b^{15, 45}_1 ∧ -b^{15, 45}_0 ∧ p_675) -> ( b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ b^{15, 46}_0) c in CNF: c -b^{15, 45}_2 ∨ -b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ -p_675 ∨ b^{15, 46}_2 c -b^{15, 45}_2 ∨ -b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ -p_675 ∨ -b^{15, 46}_1 c -b^{15, 45}_2 ∨ -b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ -p_675 ∨ b^{15, 46}_0 c in DIMACS: -12647 -12648 12649 -675 12650 0 -12647 -12648 12649 -675 -12651 0 -12647 -12648 12649 -675 12652 0 c -1+1 --> 0 c ( b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ b^{15, 45}_0 ∧ p_675) -> (-b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ -b^{15, 46}_0) c in CNF: c -b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ -p_675 ∨ -b^{15, 46}_2 c -b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ -p_675 ∨ -b^{15, 46}_1 c -b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ -p_675 ∨ -b^{15, 46}_0 c in DIMACS: -12647 12648 -12649 -675 -12650 0 -12647 12648 -12649 -675 -12651 0 -12647 12648 -12649 -675 -12652 0 c 0+1 --> 1 c (-b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ -b^{15, 45}_0 ∧ p_675) -> (-b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ b^{15, 46}_0) c in CNF: c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ -p_675 ∨ -b^{15, 46}_2 c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ -p_675 ∨ -b^{15, 46}_1 c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ -p_675 ∨ b^{15, 46}_0 c in DIMACS: 12647 12648 12649 -675 -12650 0 12647 12648 12649 -675 -12651 0 12647 12648 12649 -675 12652 0 c 1+1 --> 2 c (-b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ b^{15, 45}_0 ∧ p_675) -> (-b^{15, 46}_2 ∧ b^{15, 46}_1 ∧ -b^{15, 46}_0) c in CNF: c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ -p_675 ∨ -b^{15, 46}_2 c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ -p_675 ∨ b^{15, 46}_1 c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ -p_675 ∨ -b^{15, 46}_0 c in DIMACS: 12647 12648 -12649 -675 -12650 0 12647 12648 -12649 -675 12651 0 12647 12648 -12649 -675 -12652 0 c 2+1 --> break c (-b^{15, 45}_2 ∧ b^{15, 45}_1 ∧ -b^{15, 45}_0 ∧ p_675) -> break c in CNF: c b^{15, 45}_2 ∨ -b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ -p_675 ∨ break c in DIMACS: 12647 -12648 12649 -675 1162 0 c 2-1 --> 1 c (-b^{15, 45}_2 ∧ b^{15, 45}_1 ∧ -b^{15, 45}_0 ∧ -p_675) -> (-b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ b^{15, 46}_0) c in CNF: c b^{15, 45}_2 ∨ -b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ p_675 ∨ -b^{15, 46}_2 c b^{15, 45}_2 ∨ -b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ p_675 ∨ -b^{15, 46}_1 c b^{15, 45}_2 ∨ -b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ p_675 ∨ b^{15, 46}_0 c in DIMACS: 12647 -12648 12649 675 -12650 0 12647 -12648 12649 675 -12651 0 12647 -12648 12649 675 12652 0 c 1-1 --> 0 c (-b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ b^{15, 45}_0 ∧ -p_675) -> (-b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ -b^{15, 46}_0) c in CNF: c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ p_675 ∨ -b^{15, 46}_2 c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ p_675 ∨ -b^{15, 46}_1 c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ p_675 ∨ -b^{15, 46}_0 c in DIMACS: 12647 12648 -12649 675 -12650 0 12647 12648 -12649 675 -12651 0 12647 12648 -12649 675 -12652 0 c 0-1 --> -1 c (-b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ -b^{15, 45}_0 ∧ -p_675) -> ( b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ b^{15, 46}_0) c in CNF: c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ p_675 ∨ b^{15, 46}_2 c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ p_675 ∨ -b^{15, 46}_1 c b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ p_675 ∨ b^{15, 46}_0 c in DIMACS: 12647 12648 12649 675 12650 0 12647 12648 12649 675 -12651 0 12647 12648 12649 675 12652 0 c -1-1 --> -2 c ( b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ b^{15, 45}_0 ∧ -p_675) -> ( b^{15, 46}_2 ∧ b^{15, 46}_1 ∧ -b^{15, 46}_0) c in CNF: c -b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ p_675 ∨ b^{15, 46}_2 c -b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ p_675 ∨ b^{15, 46}_1 c -b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ p_675 ∨ -b^{15, 46}_0 c in DIMACS: -12647 12648 -12649 675 12650 0 -12647 12648 -12649 675 12651 0 -12647 12648 -12649 675 -12652 0 c -2-1 --> break c ( b^{15, 45}_2 ∧ b^{15, 45}_1 ∧ -b^{15, 45}_0 ∧ -p_675) -> break c in CNF: c -b^{15, 45}_2 ∨ -b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ p_675 ∨ break c in DIMACS: -12647 -12648 12649 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 45}_2 ∧ -b^{15, 45}_1 ∧ -b^{15, 45}_0 ∧ true) c in CNF: c -b^{15, 45}_2 ∨ b^{15, 45}_1 ∨ b^{15, 45}_0 ∨ false c in DIMACS: -12647 12648 12649 0 c 3 does not represent an automaton state. c -(-b^{15, 45}_2 ∧ b^{15, 45}_1 ∧ b^{15, 45}_0 ∧ true) c in CNF: c b^{15, 45}_2 ∨ -b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ false c in DIMACS: 12647 -12648 -12649 0 c -3 does not represent an automaton state. c -( b^{15, 45}_2 ∧ b^{15, 45}_1 ∧ b^{15, 45}_0 ∧ true) c in CNF: c -b^{15, 45}_2 ∨ -b^{15, 45}_1 ∨ -b^{15, 45}_0 ∨ false c in DIMACS: -12647 -12648 -12649 0 c i = 46 c -2+1 --> -1 c ( b^{15, 46}_2 ∧ b^{15, 46}_1 ∧ -b^{15, 46}_0 ∧ p_690) -> ( b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ b^{15, 47}_0) c in CNF: c -b^{15, 46}_2 ∨ -b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ -p_690 ∨ b^{15, 47}_2 c -b^{15, 46}_2 ∨ -b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ -p_690 ∨ -b^{15, 47}_1 c -b^{15, 46}_2 ∨ -b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ -p_690 ∨ b^{15, 47}_0 c in DIMACS: -12650 -12651 12652 -690 12653 0 -12650 -12651 12652 -690 -12654 0 -12650 -12651 12652 -690 12655 0 c -1+1 --> 0 c ( b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ b^{15, 46}_0 ∧ p_690) -> (-b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ -b^{15, 47}_0) c in CNF: c -b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ -p_690 ∨ -b^{15, 47}_2 c -b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ -p_690 ∨ -b^{15, 47}_1 c -b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ -p_690 ∨ -b^{15, 47}_0 c in DIMACS: -12650 12651 -12652 -690 -12653 0 -12650 12651 -12652 -690 -12654 0 -12650 12651 -12652 -690 -12655 0 c 0+1 --> 1 c (-b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ -b^{15, 46}_0 ∧ p_690) -> (-b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ b^{15, 47}_0) c in CNF: c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ -p_690 ∨ -b^{15, 47}_2 c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ -p_690 ∨ -b^{15, 47}_1 c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ -p_690 ∨ b^{15, 47}_0 c in DIMACS: 12650 12651 12652 -690 -12653 0 12650 12651 12652 -690 -12654 0 12650 12651 12652 -690 12655 0 c 1+1 --> 2 c (-b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ b^{15, 46}_0 ∧ p_690) -> (-b^{15, 47}_2 ∧ b^{15, 47}_1 ∧ -b^{15, 47}_0) c in CNF: c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ -p_690 ∨ -b^{15, 47}_2 c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ -p_690 ∨ b^{15, 47}_1 c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ -p_690 ∨ -b^{15, 47}_0 c in DIMACS: 12650 12651 -12652 -690 -12653 0 12650 12651 -12652 -690 12654 0 12650 12651 -12652 -690 -12655 0 c 2+1 --> break c (-b^{15, 46}_2 ∧ b^{15, 46}_1 ∧ -b^{15, 46}_0 ∧ p_690) -> break c in CNF: c b^{15, 46}_2 ∨ -b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ -p_690 ∨ break c in DIMACS: 12650 -12651 12652 -690 1162 0 c 2-1 --> 1 c (-b^{15, 46}_2 ∧ b^{15, 46}_1 ∧ -b^{15, 46}_0 ∧ -p_690) -> (-b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ b^{15, 47}_0) c in CNF: c b^{15, 46}_2 ∨ -b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ p_690 ∨ -b^{15, 47}_2 c b^{15, 46}_2 ∨ -b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ p_690 ∨ -b^{15, 47}_1 c b^{15, 46}_2 ∨ -b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ p_690 ∨ b^{15, 47}_0 c in DIMACS: 12650 -12651 12652 690 -12653 0 12650 -12651 12652 690 -12654 0 12650 -12651 12652 690 12655 0 c 1-1 --> 0 c (-b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ b^{15, 46}_0 ∧ -p_690) -> (-b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ -b^{15, 47}_0) c in CNF: c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ p_690 ∨ -b^{15, 47}_2 c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ p_690 ∨ -b^{15, 47}_1 c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ p_690 ∨ -b^{15, 47}_0 c in DIMACS: 12650 12651 -12652 690 -12653 0 12650 12651 -12652 690 -12654 0 12650 12651 -12652 690 -12655 0 c 0-1 --> -1 c (-b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ -b^{15, 46}_0 ∧ -p_690) -> ( b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ b^{15, 47}_0) c in CNF: c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ p_690 ∨ b^{15, 47}_2 c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ p_690 ∨ -b^{15, 47}_1 c b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ p_690 ∨ b^{15, 47}_0 c in DIMACS: 12650 12651 12652 690 12653 0 12650 12651 12652 690 -12654 0 12650 12651 12652 690 12655 0 c -1-1 --> -2 c ( b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ b^{15, 46}_0 ∧ -p_690) -> ( b^{15, 47}_2 ∧ b^{15, 47}_1 ∧ -b^{15, 47}_0) c in CNF: c -b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ p_690 ∨ b^{15, 47}_2 c -b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ p_690 ∨ b^{15, 47}_1 c -b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ p_690 ∨ -b^{15, 47}_0 c in DIMACS: -12650 12651 -12652 690 12653 0 -12650 12651 -12652 690 12654 0 -12650 12651 -12652 690 -12655 0 c -2-1 --> break c ( b^{15, 46}_2 ∧ b^{15, 46}_1 ∧ -b^{15, 46}_0 ∧ -p_690) -> break c in CNF: c -b^{15, 46}_2 ∨ -b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ p_690 ∨ break c in DIMACS: -12650 -12651 12652 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 46}_2 ∧ -b^{15, 46}_1 ∧ -b^{15, 46}_0 ∧ true) c in CNF: c -b^{15, 46}_2 ∨ b^{15, 46}_1 ∨ b^{15, 46}_0 ∨ false c in DIMACS: -12650 12651 12652 0 c 3 does not represent an automaton state. c -(-b^{15, 46}_2 ∧ b^{15, 46}_1 ∧ b^{15, 46}_0 ∧ true) c in CNF: c b^{15, 46}_2 ∨ -b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ false c in DIMACS: 12650 -12651 -12652 0 c -3 does not represent an automaton state. c -( b^{15, 46}_2 ∧ b^{15, 46}_1 ∧ b^{15, 46}_0 ∧ true) c in CNF: c -b^{15, 46}_2 ∨ -b^{15, 46}_1 ∨ -b^{15, 46}_0 ∨ false c in DIMACS: -12650 -12651 -12652 0 c i = 47 c -2+1 --> -1 c ( b^{15, 47}_2 ∧ b^{15, 47}_1 ∧ -b^{15, 47}_0 ∧ p_705) -> ( b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ b^{15, 48}_0) c in CNF: c -b^{15, 47}_2 ∨ -b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ -p_705 ∨ b^{15, 48}_2 c -b^{15, 47}_2 ∨ -b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ -p_705 ∨ -b^{15, 48}_1 c -b^{15, 47}_2 ∨ -b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ -p_705 ∨ b^{15, 48}_0 c in DIMACS: -12653 -12654 12655 -705 12656 0 -12653 -12654 12655 -705 -12657 0 -12653 -12654 12655 -705 12658 0 c -1+1 --> 0 c ( b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ b^{15, 47}_0 ∧ p_705) -> (-b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ -b^{15, 48}_0) c in CNF: c -b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ -p_705 ∨ -b^{15, 48}_2 c -b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ -p_705 ∨ -b^{15, 48}_1 c -b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ -p_705 ∨ -b^{15, 48}_0 c in DIMACS: -12653 12654 -12655 -705 -12656 0 -12653 12654 -12655 -705 -12657 0 -12653 12654 -12655 -705 -12658 0 c 0+1 --> 1 c (-b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ -b^{15, 47}_0 ∧ p_705) -> (-b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ b^{15, 48}_0) c in CNF: c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ -p_705 ∨ -b^{15, 48}_2 c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ -p_705 ∨ -b^{15, 48}_1 c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ -p_705 ∨ b^{15, 48}_0 c in DIMACS: 12653 12654 12655 -705 -12656 0 12653 12654 12655 -705 -12657 0 12653 12654 12655 -705 12658 0 c 1+1 --> 2 c (-b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ b^{15, 47}_0 ∧ p_705) -> (-b^{15, 48}_2 ∧ b^{15, 48}_1 ∧ -b^{15, 48}_0) c in CNF: c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ -p_705 ∨ -b^{15, 48}_2 c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ -p_705 ∨ b^{15, 48}_1 c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ -p_705 ∨ -b^{15, 48}_0 c in DIMACS: 12653 12654 -12655 -705 -12656 0 12653 12654 -12655 -705 12657 0 12653 12654 -12655 -705 -12658 0 c 2+1 --> break c (-b^{15, 47}_2 ∧ b^{15, 47}_1 ∧ -b^{15, 47}_0 ∧ p_705) -> break c in CNF: c b^{15, 47}_2 ∨ -b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ -p_705 ∨ break c in DIMACS: 12653 -12654 12655 -705 1162 0 c 2-1 --> 1 c (-b^{15, 47}_2 ∧ b^{15, 47}_1 ∧ -b^{15, 47}_0 ∧ -p_705) -> (-b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ b^{15, 48}_0) c in CNF: c b^{15, 47}_2 ∨ -b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ p_705 ∨ -b^{15, 48}_2 c b^{15, 47}_2 ∨ -b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ p_705 ∨ -b^{15, 48}_1 c b^{15, 47}_2 ∨ -b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ p_705 ∨ b^{15, 48}_0 c in DIMACS: 12653 -12654 12655 705 -12656 0 12653 -12654 12655 705 -12657 0 12653 -12654 12655 705 12658 0 c 1-1 --> 0 c (-b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ b^{15, 47}_0 ∧ -p_705) -> (-b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ -b^{15, 48}_0) c in CNF: c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ p_705 ∨ -b^{15, 48}_2 c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ p_705 ∨ -b^{15, 48}_1 c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ p_705 ∨ -b^{15, 48}_0 c in DIMACS: 12653 12654 -12655 705 -12656 0 12653 12654 -12655 705 -12657 0 12653 12654 -12655 705 -12658 0 c 0-1 --> -1 c (-b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ -b^{15, 47}_0 ∧ -p_705) -> ( b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ b^{15, 48}_0) c in CNF: c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ p_705 ∨ b^{15, 48}_2 c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ p_705 ∨ -b^{15, 48}_1 c b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ p_705 ∨ b^{15, 48}_0 c in DIMACS: 12653 12654 12655 705 12656 0 12653 12654 12655 705 -12657 0 12653 12654 12655 705 12658 0 c -1-1 --> -2 c ( b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ b^{15, 47}_0 ∧ -p_705) -> ( b^{15, 48}_2 ∧ b^{15, 48}_1 ∧ -b^{15, 48}_0) c in CNF: c -b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ p_705 ∨ b^{15, 48}_2 c -b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ p_705 ∨ b^{15, 48}_1 c -b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ p_705 ∨ -b^{15, 48}_0 c in DIMACS: -12653 12654 -12655 705 12656 0 -12653 12654 -12655 705 12657 0 -12653 12654 -12655 705 -12658 0 c -2-1 --> break c ( b^{15, 47}_2 ∧ b^{15, 47}_1 ∧ -b^{15, 47}_0 ∧ -p_705) -> break c in CNF: c -b^{15, 47}_2 ∨ -b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ p_705 ∨ break c in DIMACS: -12653 -12654 12655 705 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 47}_2 ∧ -b^{15, 47}_1 ∧ -b^{15, 47}_0 ∧ true) c in CNF: c -b^{15, 47}_2 ∨ b^{15, 47}_1 ∨ b^{15, 47}_0 ∨ false c in DIMACS: -12653 12654 12655 0 c 3 does not represent an automaton state. c -(-b^{15, 47}_2 ∧ b^{15, 47}_1 ∧ b^{15, 47}_0 ∧ true) c in CNF: c b^{15, 47}_2 ∨ -b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ false c in DIMACS: 12653 -12654 -12655 0 c -3 does not represent an automaton state. c -( b^{15, 47}_2 ∧ b^{15, 47}_1 ∧ b^{15, 47}_0 ∧ true) c in CNF: c -b^{15, 47}_2 ∨ -b^{15, 47}_1 ∨ -b^{15, 47}_0 ∨ false c in DIMACS: -12653 -12654 -12655 0 c i = 48 c -2+1 --> -1 c ( b^{15, 48}_2 ∧ b^{15, 48}_1 ∧ -b^{15, 48}_0 ∧ p_720) -> ( b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ b^{15, 49}_0) c in CNF: c -b^{15, 48}_2 ∨ -b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ -p_720 ∨ b^{15, 49}_2 c -b^{15, 48}_2 ∨ -b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ -p_720 ∨ -b^{15, 49}_1 c -b^{15, 48}_2 ∨ -b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ -p_720 ∨ b^{15, 49}_0 c in DIMACS: -12656 -12657 12658 -720 12659 0 -12656 -12657 12658 -720 -12660 0 -12656 -12657 12658 -720 12661 0 c -1+1 --> 0 c ( b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ b^{15, 48}_0 ∧ p_720) -> (-b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ -b^{15, 49}_0) c in CNF: c -b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ -p_720 ∨ -b^{15, 49}_2 c -b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ -p_720 ∨ -b^{15, 49}_1 c -b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ -p_720 ∨ -b^{15, 49}_0 c in DIMACS: -12656 12657 -12658 -720 -12659 0 -12656 12657 -12658 -720 -12660 0 -12656 12657 -12658 -720 -12661 0 c 0+1 --> 1 c (-b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ -b^{15, 48}_0 ∧ p_720) -> (-b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ b^{15, 49}_0) c in CNF: c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ -p_720 ∨ -b^{15, 49}_2 c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ -p_720 ∨ -b^{15, 49}_1 c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ -p_720 ∨ b^{15, 49}_0 c in DIMACS: 12656 12657 12658 -720 -12659 0 12656 12657 12658 -720 -12660 0 12656 12657 12658 -720 12661 0 c 1+1 --> 2 c (-b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ b^{15, 48}_0 ∧ p_720) -> (-b^{15, 49}_2 ∧ b^{15, 49}_1 ∧ -b^{15, 49}_0) c in CNF: c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ -p_720 ∨ -b^{15, 49}_2 c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ -p_720 ∨ b^{15, 49}_1 c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ -p_720 ∨ -b^{15, 49}_0 c in DIMACS: 12656 12657 -12658 -720 -12659 0 12656 12657 -12658 -720 12660 0 12656 12657 -12658 -720 -12661 0 c 2+1 --> break c (-b^{15, 48}_2 ∧ b^{15, 48}_1 ∧ -b^{15, 48}_0 ∧ p_720) -> break c in CNF: c b^{15, 48}_2 ∨ -b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ -p_720 ∨ break c in DIMACS: 12656 -12657 12658 -720 1162 0 c 2-1 --> 1 c (-b^{15, 48}_2 ∧ b^{15, 48}_1 ∧ -b^{15, 48}_0 ∧ -p_720) -> (-b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ b^{15, 49}_0) c in CNF: c b^{15, 48}_2 ∨ -b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ p_720 ∨ -b^{15, 49}_2 c b^{15, 48}_2 ∨ -b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ p_720 ∨ -b^{15, 49}_1 c b^{15, 48}_2 ∨ -b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ p_720 ∨ b^{15, 49}_0 c in DIMACS: 12656 -12657 12658 720 -12659 0 12656 -12657 12658 720 -12660 0 12656 -12657 12658 720 12661 0 c 1-1 --> 0 c (-b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ b^{15, 48}_0 ∧ -p_720) -> (-b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ -b^{15, 49}_0) c in CNF: c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ p_720 ∨ -b^{15, 49}_2 c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ p_720 ∨ -b^{15, 49}_1 c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ p_720 ∨ -b^{15, 49}_0 c in DIMACS: 12656 12657 -12658 720 -12659 0 12656 12657 -12658 720 -12660 0 12656 12657 -12658 720 -12661 0 c 0-1 --> -1 c (-b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ -b^{15, 48}_0 ∧ -p_720) -> ( b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ b^{15, 49}_0) c in CNF: c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ p_720 ∨ b^{15, 49}_2 c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ p_720 ∨ -b^{15, 49}_1 c b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ p_720 ∨ b^{15, 49}_0 c in DIMACS: 12656 12657 12658 720 12659 0 12656 12657 12658 720 -12660 0 12656 12657 12658 720 12661 0 c -1-1 --> -2 c ( b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ b^{15, 48}_0 ∧ -p_720) -> ( b^{15, 49}_2 ∧ b^{15, 49}_1 ∧ -b^{15, 49}_0) c in CNF: c -b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ p_720 ∨ b^{15, 49}_2 c -b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ p_720 ∨ b^{15, 49}_1 c -b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ p_720 ∨ -b^{15, 49}_0 c in DIMACS: -12656 12657 -12658 720 12659 0 -12656 12657 -12658 720 12660 0 -12656 12657 -12658 720 -12661 0 c -2-1 --> break c ( b^{15, 48}_2 ∧ b^{15, 48}_1 ∧ -b^{15, 48}_0 ∧ -p_720) -> break c in CNF: c -b^{15, 48}_2 ∨ -b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ p_720 ∨ break c in DIMACS: -12656 -12657 12658 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 48}_2 ∧ -b^{15, 48}_1 ∧ -b^{15, 48}_0 ∧ true) c in CNF: c -b^{15, 48}_2 ∨ b^{15, 48}_1 ∨ b^{15, 48}_0 ∨ false c in DIMACS: -12656 12657 12658 0 c 3 does not represent an automaton state. c -(-b^{15, 48}_2 ∧ b^{15, 48}_1 ∧ b^{15, 48}_0 ∧ true) c in CNF: c b^{15, 48}_2 ∨ -b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ false c in DIMACS: 12656 -12657 -12658 0 c -3 does not represent an automaton state. c -( b^{15, 48}_2 ∧ b^{15, 48}_1 ∧ b^{15, 48}_0 ∧ true) c in CNF: c -b^{15, 48}_2 ∨ -b^{15, 48}_1 ∨ -b^{15, 48}_0 ∨ false c in DIMACS: -12656 -12657 -12658 0 c i = 49 c -2+1 --> -1 c ( b^{15, 49}_2 ∧ b^{15, 49}_1 ∧ -b^{15, 49}_0 ∧ p_735) -> ( b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ b^{15, 50}_0) c in CNF: c -b^{15, 49}_2 ∨ -b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ -p_735 ∨ b^{15, 50}_2 c -b^{15, 49}_2 ∨ -b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ -p_735 ∨ -b^{15, 50}_1 c -b^{15, 49}_2 ∨ -b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ -p_735 ∨ b^{15, 50}_0 c in DIMACS: -12659 -12660 12661 -735 12662 0 -12659 -12660 12661 -735 -12663 0 -12659 -12660 12661 -735 12664 0 c -1+1 --> 0 c ( b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ b^{15, 49}_0 ∧ p_735) -> (-b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ -b^{15, 50}_0) c in CNF: c -b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ -p_735 ∨ -b^{15, 50}_2 c -b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ -p_735 ∨ -b^{15, 50}_1 c -b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ -p_735 ∨ -b^{15, 50}_0 c in DIMACS: -12659 12660 -12661 -735 -12662 0 -12659 12660 -12661 -735 -12663 0 -12659 12660 -12661 -735 -12664 0 c 0+1 --> 1 c (-b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ -b^{15, 49}_0 ∧ p_735) -> (-b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ b^{15, 50}_0) c in CNF: c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ -p_735 ∨ -b^{15, 50}_2 c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ -p_735 ∨ -b^{15, 50}_1 c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ -p_735 ∨ b^{15, 50}_0 c in DIMACS: 12659 12660 12661 -735 -12662 0 12659 12660 12661 -735 -12663 0 12659 12660 12661 -735 12664 0 c 1+1 --> 2 c (-b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ b^{15, 49}_0 ∧ p_735) -> (-b^{15, 50}_2 ∧ b^{15, 50}_1 ∧ -b^{15, 50}_0) c in CNF: c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ -p_735 ∨ -b^{15, 50}_2 c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ -p_735 ∨ b^{15, 50}_1 c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ -p_735 ∨ -b^{15, 50}_0 c in DIMACS: 12659 12660 -12661 -735 -12662 0 12659 12660 -12661 -735 12663 0 12659 12660 -12661 -735 -12664 0 c 2+1 --> break c (-b^{15, 49}_2 ∧ b^{15, 49}_1 ∧ -b^{15, 49}_0 ∧ p_735) -> break c in CNF: c b^{15, 49}_2 ∨ -b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ -p_735 ∨ break c in DIMACS: 12659 -12660 12661 -735 1162 0 c 2-1 --> 1 c (-b^{15, 49}_2 ∧ b^{15, 49}_1 ∧ -b^{15, 49}_0 ∧ -p_735) -> (-b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ b^{15, 50}_0) c in CNF: c b^{15, 49}_2 ∨ -b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ p_735 ∨ -b^{15, 50}_2 c b^{15, 49}_2 ∨ -b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ p_735 ∨ -b^{15, 50}_1 c b^{15, 49}_2 ∨ -b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ p_735 ∨ b^{15, 50}_0 c in DIMACS: 12659 -12660 12661 735 -12662 0 12659 -12660 12661 735 -12663 0 12659 -12660 12661 735 12664 0 c 1-1 --> 0 c (-b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ b^{15, 49}_0 ∧ -p_735) -> (-b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ -b^{15, 50}_0) c in CNF: c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ p_735 ∨ -b^{15, 50}_2 c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ p_735 ∨ -b^{15, 50}_1 c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ p_735 ∨ -b^{15, 50}_0 c in DIMACS: 12659 12660 -12661 735 -12662 0 12659 12660 -12661 735 -12663 0 12659 12660 -12661 735 -12664 0 c 0-1 --> -1 c (-b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ -b^{15, 49}_0 ∧ -p_735) -> ( b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ b^{15, 50}_0) c in CNF: c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ p_735 ∨ b^{15, 50}_2 c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ p_735 ∨ -b^{15, 50}_1 c b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ p_735 ∨ b^{15, 50}_0 c in DIMACS: 12659 12660 12661 735 12662 0 12659 12660 12661 735 -12663 0 12659 12660 12661 735 12664 0 c -1-1 --> -2 c ( b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ b^{15, 49}_0 ∧ -p_735) -> ( b^{15, 50}_2 ∧ b^{15, 50}_1 ∧ -b^{15, 50}_0) c in CNF: c -b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ p_735 ∨ b^{15, 50}_2 c -b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ p_735 ∨ b^{15, 50}_1 c -b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ p_735 ∨ -b^{15, 50}_0 c in DIMACS: -12659 12660 -12661 735 12662 0 -12659 12660 -12661 735 12663 0 -12659 12660 -12661 735 -12664 0 c -2-1 --> break c ( b^{15, 49}_2 ∧ b^{15, 49}_1 ∧ -b^{15, 49}_0 ∧ -p_735) -> break c in CNF: c -b^{15, 49}_2 ∨ -b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ p_735 ∨ break c in DIMACS: -12659 -12660 12661 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 49}_2 ∧ -b^{15, 49}_1 ∧ -b^{15, 49}_0 ∧ true) c in CNF: c -b^{15, 49}_2 ∨ b^{15, 49}_1 ∨ b^{15, 49}_0 ∨ false c in DIMACS: -12659 12660 12661 0 c 3 does not represent an automaton state. c -(-b^{15, 49}_2 ∧ b^{15, 49}_1 ∧ b^{15, 49}_0 ∧ true) c in CNF: c b^{15, 49}_2 ∨ -b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ false c in DIMACS: 12659 -12660 -12661 0 c -3 does not represent an automaton state. c -( b^{15, 49}_2 ∧ b^{15, 49}_1 ∧ b^{15, 49}_0 ∧ true) c in CNF: c -b^{15, 49}_2 ∨ -b^{15, 49}_1 ∨ -b^{15, 49}_0 ∨ false c in DIMACS: -12659 -12660 -12661 0 c i = 50 c -2+1 --> -1 c ( b^{15, 50}_2 ∧ b^{15, 50}_1 ∧ -b^{15, 50}_0 ∧ p_750) -> ( b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ b^{15, 51}_0) c in CNF: c -b^{15, 50}_2 ∨ -b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ -p_750 ∨ b^{15, 51}_2 c -b^{15, 50}_2 ∨ -b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ -p_750 ∨ -b^{15, 51}_1 c -b^{15, 50}_2 ∨ -b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ -p_750 ∨ b^{15, 51}_0 c in DIMACS: -12662 -12663 12664 -750 12665 0 -12662 -12663 12664 -750 -12666 0 -12662 -12663 12664 -750 12667 0 c -1+1 --> 0 c ( b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ b^{15, 50}_0 ∧ p_750) -> (-b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ -b^{15, 51}_0) c in CNF: c -b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ -p_750 ∨ -b^{15, 51}_2 c -b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ -p_750 ∨ -b^{15, 51}_1 c -b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ -p_750 ∨ -b^{15, 51}_0 c in DIMACS: -12662 12663 -12664 -750 -12665 0 -12662 12663 -12664 -750 -12666 0 -12662 12663 -12664 -750 -12667 0 c 0+1 --> 1 c (-b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ -b^{15, 50}_0 ∧ p_750) -> (-b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ b^{15, 51}_0) c in CNF: c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ -p_750 ∨ -b^{15, 51}_2 c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ -p_750 ∨ -b^{15, 51}_1 c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ -p_750 ∨ b^{15, 51}_0 c in DIMACS: 12662 12663 12664 -750 -12665 0 12662 12663 12664 -750 -12666 0 12662 12663 12664 -750 12667 0 c 1+1 --> 2 c (-b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ b^{15, 50}_0 ∧ p_750) -> (-b^{15, 51}_2 ∧ b^{15, 51}_1 ∧ -b^{15, 51}_0) c in CNF: c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ -p_750 ∨ -b^{15, 51}_2 c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ -p_750 ∨ b^{15, 51}_1 c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ -p_750 ∨ -b^{15, 51}_0 c in DIMACS: 12662 12663 -12664 -750 -12665 0 12662 12663 -12664 -750 12666 0 12662 12663 -12664 -750 -12667 0 c 2+1 --> break c (-b^{15, 50}_2 ∧ b^{15, 50}_1 ∧ -b^{15, 50}_0 ∧ p_750) -> break c in CNF: c b^{15, 50}_2 ∨ -b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ -p_750 ∨ break c in DIMACS: 12662 -12663 12664 -750 1162 0 c 2-1 --> 1 c (-b^{15, 50}_2 ∧ b^{15, 50}_1 ∧ -b^{15, 50}_0 ∧ -p_750) -> (-b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ b^{15, 51}_0) c in CNF: c b^{15, 50}_2 ∨ -b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ p_750 ∨ -b^{15, 51}_2 c b^{15, 50}_2 ∨ -b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ p_750 ∨ -b^{15, 51}_1 c b^{15, 50}_2 ∨ -b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ p_750 ∨ b^{15, 51}_0 c in DIMACS: 12662 -12663 12664 750 -12665 0 12662 -12663 12664 750 -12666 0 12662 -12663 12664 750 12667 0 c 1-1 --> 0 c (-b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ b^{15, 50}_0 ∧ -p_750) -> (-b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ -b^{15, 51}_0) c in CNF: c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ p_750 ∨ -b^{15, 51}_2 c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ p_750 ∨ -b^{15, 51}_1 c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ p_750 ∨ -b^{15, 51}_0 c in DIMACS: 12662 12663 -12664 750 -12665 0 12662 12663 -12664 750 -12666 0 12662 12663 -12664 750 -12667 0 c 0-1 --> -1 c (-b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ -b^{15, 50}_0 ∧ -p_750) -> ( b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ b^{15, 51}_0) c in CNF: c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ p_750 ∨ b^{15, 51}_2 c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ p_750 ∨ -b^{15, 51}_1 c b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ p_750 ∨ b^{15, 51}_0 c in DIMACS: 12662 12663 12664 750 12665 0 12662 12663 12664 750 -12666 0 12662 12663 12664 750 12667 0 c -1-1 --> -2 c ( b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ b^{15, 50}_0 ∧ -p_750) -> ( b^{15, 51}_2 ∧ b^{15, 51}_1 ∧ -b^{15, 51}_0) c in CNF: c -b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ p_750 ∨ b^{15, 51}_2 c -b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ p_750 ∨ b^{15, 51}_1 c -b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ p_750 ∨ -b^{15, 51}_0 c in DIMACS: -12662 12663 -12664 750 12665 0 -12662 12663 -12664 750 12666 0 -12662 12663 -12664 750 -12667 0 c -2-1 --> break c ( b^{15, 50}_2 ∧ b^{15, 50}_1 ∧ -b^{15, 50}_0 ∧ -p_750) -> break c in CNF: c -b^{15, 50}_2 ∨ -b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ p_750 ∨ break c in DIMACS: -12662 -12663 12664 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 50}_2 ∧ -b^{15, 50}_1 ∧ -b^{15, 50}_0 ∧ true) c in CNF: c -b^{15, 50}_2 ∨ b^{15, 50}_1 ∨ b^{15, 50}_0 ∨ false c in DIMACS: -12662 12663 12664 0 c 3 does not represent an automaton state. c -(-b^{15, 50}_2 ∧ b^{15, 50}_1 ∧ b^{15, 50}_0 ∧ true) c in CNF: c b^{15, 50}_2 ∨ -b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ false c in DIMACS: 12662 -12663 -12664 0 c -3 does not represent an automaton state. c -( b^{15, 50}_2 ∧ b^{15, 50}_1 ∧ b^{15, 50}_0 ∧ true) c in CNF: c -b^{15, 50}_2 ∨ -b^{15, 50}_1 ∨ -b^{15, 50}_0 ∨ false c in DIMACS: -12662 -12663 -12664 0 c i = 51 c -2+1 --> -1 c ( b^{15, 51}_2 ∧ b^{15, 51}_1 ∧ -b^{15, 51}_0 ∧ p_765) -> ( b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ b^{15, 52}_0) c in CNF: c -b^{15, 51}_2 ∨ -b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ -p_765 ∨ b^{15, 52}_2 c -b^{15, 51}_2 ∨ -b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ -p_765 ∨ -b^{15, 52}_1 c -b^{15, 51}_2 ∨ -b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ -p_765 ∨ b^{15, 52}_0 c in DIMACS: -12665 -12666 12667 -765 12668 0 -12665 -12666 12667 -765 -12669 0 -12665 -12666 12667 -765 12670 0 c -1+1 --> 0 c ( b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ b^{15, 51}_0 ∧ p_765) -> (-b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ -b^{15, 52}_0) c in CNF: c -b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ -p_765 ∨ -b^{15, 52}_2 c -b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ -p_765 ∨ -b^{15, 52}_1 c -b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ -p_765 ∨ -b^{15, 52}_0 c in DIMACS: -12665 12666 -12667 -765 -12668 0 -12665 12666 -12667 -765 -12669 0 -12665 12666 -12667 -765 -12670 0 c 0+1 --> 1 c (-b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ -b^{15, 51}_0 ∧ p_765) -> (-b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ b^{15, 52}_0) c in CNF: c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ -p_765 ∨ -b^{15, 52}_2 c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ -p_765 ∨ -b^{15, 52}_1 c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ -p_765 ∨ b^{15, 52}_0 c in DIMACS: 12665 12666 12667 -765 -12668 0 12665 12666 12667 -765 -12669 0 12665 12666 12667 -765 12670 0 c 1+1 --> 2 c (-b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ b^{15, 51}_0 ∧ p_765) -> (-b^{15, 52}_2 ∧ b^{15, 52}_1 ∧ -b^{15, 52}_0) c in CNF: c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ -p_765 ∨ -b^{15, 52}_2 c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ -p_765 ∨ b^{15, 52}_1 c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ -p_765 ∨ -b^{15, 52}_0 c in DIMACS: 12665 12666 -12667 -765 -12668 0 12665 12666 -12667 -765 12669 0 12665 12666 -12667 -765 -12670 0 c 2+1 --> break c (-b^{15, 51}_2 ∧ b^{15, 51}_1 ∧ -b^{15, 51}_0 ∧ p_765) -> break c in CNF: c b^{15, 51}_2 ∨ -b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ -p_765 ∨ break c in DIMACS: 12665 -12666 12667 -765 1162 0 c 2-1 --> 1 c (-b^{15, 51}_2 ∧ b^{15, 51}_1 ∧ -b^{15, 51}_0 ∧ -p_765) -> (-b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ b^{15, 52}_0) c in CNF: c b^{15, 51}_2 ∨ -b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ p_765 ∨ -b^{15, 52}_2 c b^{15, 51}_2 ∨ -b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ p_765 ∨ -b^{15, 52}_1 c b^{15, 51}_2 ∨ -b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ p_765 ∨ b^{15, 52}_0 c in DIMACS: 12665 -12666 12667 765 -12668 0 12665 -12666 12667 765 -12669 0 12665 -12666 12667 765 12670 0 c 1-1 --> 0 c (-b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ b^{15, 51}_0 ∧ -p_765) -> (-b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ -b^{15, 52}_0) c in CNF: c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ p_765 ∨ -b^{15, 52}_2 c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ p_765 ∨ -b^{15, 52}_1 c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ p_765 ∨ -b^{15, 52}_0 c in DIMACS: 12665 12666 -12667 765 -12668 0 12665 12666 -12667 765 -12669 0 12665 12666 -12667 765 -12670 0 c 0-1 --> -1 c (-b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ -b^{15, 51}_0 ∧ -p_765) -> ( b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ b^{15, 52}_0) c in CNF: c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ p_765 ∨ b^{15, 52}_2 c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ p_765 ∨ -b^{15, 52}_1 c b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ p_765 ∨ b^{15, 52}_0 c in DIMACS: 12665 12666 12667 765 12668 0 12665 12666 12667 765 -12669 0 12665 12666 12667 765 12670 0 c -1-1 --> -2 c ( b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ b^{15, 51}_0 ∧ -p_765) -> ( b^{15, 52}_2 ∧ b^{15, 52}_1 ∧ -b^{15, 52}_0) c in CNF: c -b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ p_765 ∨ b^{15, 52}_2 c -b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ p_765 ∨ b^{15, 52}_1 c -b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ p_765 ∨ -b^{15, 52}_0 c in DIMACS: -12665 12666 -12667 765 12668 0 -12665 12666 -12667 765 12669 0 -12665 12666 -12667 765 -12670 0 c -2-1 --> break c ( b^{15, 51}_2 ∧ b^{15, 51}_1 ∧ -b^{15, 51}_0 ∧ -p_765) -> break c in CNF: c -b^{15, 51}_2 ∨ -b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ p_765 ∨ break c in DIMACS: -12665 -12666 12667 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 51}_2 ∧ -b^{15, 51}_1 ∧ -b^{15, 51}_0 ∧ true) c in CNF: c -b^{15, 51}_2 ∨ b^{15, 51}_1 ∨ b^{15, 51}_0 ∨ false c in DIMACS: -12665 12666 12667 0 c 3 does not represent an automaton state. c -(-b^{15, 51}_2 ∧ b^{15, 51}_1 ∧ b^{15, 51}_0 ∧ true) c in CNF: c b^{15, 51}_2 ∨ -b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ false c in DIMACS: 12665 -12666 -12667 0 c -3 does not represent an automaton state. c -( b^{15, 51}_2 ∧ b^{15, 51}_1 ∧ b^{15, 51}_0 ∧ true) c in CNF: c -b^{15, 51}_2 ∨ -b^{15, 51}_1 ∨ -b^{15, 51}_0 ∨ false c in DIMACS: -12665 -12666 -12667 0 c i = 52 c -2+1 --> -1 c ( b^{15, 52}_2 ∧ b^{15, 52}_1 ∧ -b^{15, 52}_0 ∧ p_780) -> ( b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ b^{15, 53}_0) c in CNF: c -b^{15, 52}_2 ∨ -b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ -p_780 ∨ b^{15, 53}_2 c -b^{15, 52}_2 ∨ -b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ -p_780 ∨ -b^{15, 53}_1 c -b^{15, 52}_2 ∨ -b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ -p_780 ∨ b^{15, 53}_0 c in DIMACS: -12668 -12669 12670 -780 12671 0 -12668 -12669 12670 -780 -12672 0 -12668 -12669 12670 -780 12673 0 c -1+1 --> 0 c ( b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ b^{15, 52}_0 ∧ p_780) -> (-b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ -b^{15, 53}_0) c in CNF: c -b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ -p_780 ∨ -b^{15, 53}_2 c -b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ -p_780 ∨ -b^{15, 53}_1 c -b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ -p_780 ∨ -b^{15, 53}_0 c in DIMACS: -12668 12669 -12670 -780 -12671 0 -12668 12669 -12670 -780 -12672 0 -12668 12669 -12670 -780 -12673 0 c 0+1 --> 1 c (-b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ -b^{15, 52}_0 ∧ p_780) -> (-b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ b^{15, 53}_0) c in CNF: c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ -p_780 ∨ -b^{15, 53}_2 c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ -p_780 ∨ -b^{15, 53}_1 c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ -p_780 ∨ b^{15, 53}_0 c in DIMACS: 12668 12669 12670 -780 -12671 0 12668 12669 12670 -780 -12672 0 12668 12669 12670 -780 12673 0 c 1+1 --> 2 c (-b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ b^{15, 52}_0 ∧ p_780) -> (-b^{15, 53}_2 ∧ b^{15, 53}_1 ∧ -b^{15, 53}_0) c in CNF: c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ -p_780 ∨ -b^{15, 53}_2 c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ -p_780 ∨ b^{15, 53}_1 c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ -p_780 ∨ -b^{15, 53}_0 c in DIMACS: 12668 12669 -12670 -780 -12671 0 12668 12669 -12670 -780 12672 0 12668 12669 -12670 -780 -12673 0 c 2+1 --> break c (-b^{15, 52}_2 ∧ b^{15, 52}_1 ∧ -b^{15, 52}_0 ∧ p_780) -> break c in CNF: c b^{15, 52}_2 ∨ -b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ -p_780 ∨ break c in DIMACS: 12668 -12669 12670 -780 1162 0 c 2-1 --> 1 c (-b^{15, 52}_2 ∧ b^{15, 52}_1 ∧ -b^{15, 52}_0 ∧ -p_780) -> (-b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ b^{15, 53}_0) c in CNF: c b^{15, 52}_2 ∨ -b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ p_780 ∨ -b^{15, 53}_2 c b^{15, 52}_2 ∨ -b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ p_780 ∨ -b^{15, 53}_1 c b^{15, 52}_2 ∨ -b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ p_780 ∨ b^{15, 53}_0 c in DIMACS: 12668 -12669 12670 780 -12671 0 12668 -12669 12670 780 -12672 0 12668 -12669 12670 780 12673 0 c 1-1 --> 0 c (-b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ b^{15, 52}_0 ∧ -p_780) -> (-b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ -b^{15, 53}_0) c in CNF: c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ p_780 ∨ -b^{15, 53}_2 c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ p_780 ∨ -b^{15, 53}_1 c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ p_780 ∨ -b^{15, 53}_0 c in DIMACS: 12668 12669 -12670 780 -12671 0 12668 12669 -12670 780 -12672 0 12668 12669 -12670 780 -12673 0 c 0-1 --> -1 c (-b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ -b^{15, 52}_0 ∧ -p_780) -> ( b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ b^{15, 53}_0) c in CNF: c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ p_780 ∨ b^{15, 53}_2 c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ p_780 ∨ -b^{15, 53}_1 c b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ p_780 ∨ b^{15, 53}_0 c in DIMACS: 12668 12669 12670 780 12671 0 12668 12669 12670 780 -12672 0 12668 12669 12670 780 12673 0 c -1-1 --> -2 c ( b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ b^{15, 52}_0 ∧ -p_780) -> ( b^{15, 53}_2 ∧ b^{15, 53}_1 ∧ -b^{15, 53}_0) c in CNF: c -b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ p_780 ∨ b^{15, 53}_2 c -b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ p_780 ∨ b^{15, 53}_1 c -b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ p_780 ∨ -b^{15, 53}_0 c in DIMACS: -12668 12669 -12670 780 12671 0 -12668 12669 -12670 780 12672 0 -12668 12669 -12670 780 -12673 0 c -2-1 --> break c ( b^{15, 52}_2 ∧ b^{15, 52}_1 ∧ -b^{15, 52}_0 ∧ -p_780) -> break c in CNF: c -b^{15, 52}_2 ∨ -b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ p_780 ∨ break c in DIMACS: -12668 -12669 12670 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 52}_2 ∧ -b^{15, 52}_1 ∧ -b^{15, 52}_0 ∧ true) c in CNF: c -b^{15, 52}_2 ∨ b^{15, 52}_1 ∨ b^{15, 52}_0 ∨ false c in DIMACS: -12668 12669 12670 0 c 3 does not represent an automaton state. c -(-b^{15, 52}_2 ∧ b^{15, 52}_1 ∧ b^{15, 52}_0 ∧ true) c in CNF: c b^{15, 52}_2 ∨ -b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ false c in DIMACS: 12668 -12669 -12670 0 c -3 does not represent an automaton state. c -( b^{15, 52}_2 ∧ b^{15, 52}_1 ∧ b^{15, 52}_0 ∧ true) c in CNF: c -b^{15, 52}_2 ∨ -b^{15, 52}_1 ∨ -b^{15, 52}_0 ∨ false c in DIMACS: -12668 -12669 -12670 0 c i = 53 c -2+1 --> -1 c ( b^{15, 53}_2 ∧ b^{15, 53}_1 ∧ -b^{15, 53}_0 ∧ p_795) -> ( b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ b^{15, 54}_0) c in CNF: c -b^{15, 53}_2 ∨ -b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ -p_795 ∨ b^{15, 54}_2 c -b^{15, 53}_2 ∨ -b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ -p_795 ∨ -b^{15, 54}_1 c -b^{15, 53}_2 ∨ -b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ -p_795 ∨ b^{15, 54}_0 c in DIMACS: -12671 -12672 12673 -795 12674 0 -12671 -12672 12673 -795 -12675 0 -12671 -12672 12673 -795 12676 0 c -1+1 --> 0 c ( b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ b^{15, 53}_0 ∧ p_795) -> (-b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ -b^{15, 54}_0) c in CNF: c -b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ -p_795 ∨ -b^{15, 54}_2 c -b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ -p_795 ∨ -b^{15, 54}_1 c -b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ -p_795 ∨ -b^{15, 54}_0 c in DIMACS: -12671 12672 -12673 -795 -12674 0 -12671 12672 -12673 -795 -12675 0 -12671 12672 -12673 -795 -12676 0 c 0+1 --> 1 c (-b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ -b^{15, 53}_0 ∧ p_795) -> (-b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ b^{15, 54}_0) c in CNF: c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ -p_795 ∨ -b^{15, 54}_2 c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ -p_795 ∨ -b^{15, 54}_1 c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ -p_795 ∨ b^{15, 54}_0 c in DIMACS: 12671 12672 12673 -795 -12674 0 12671 12672 12673 -795 -12675 0 12671 12672 12673 -795 12676 0 c 1+1 --> 2 c (-b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ b^{15, 53}_0 ∧ p_795) -> (-b^{15, 54}_2 ∧ b^{15, 54}_1 ∧ -b^{15, 54}_0) c in CNF: c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ -p_795 ∨ -b^{15, 54}_2 c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ -p_795 ∨ b^{15, 54}_1 c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ -p_795 ∨ -b^{15, 54}_0 c in DIMACS: 12671 12672 -12673 -795 -12674 0 12671 12672 -12673 -795 12675 0 12671 12672 -12673 -795 -12676 0 c 2+1 --> break c (-b^{15, 53}_2 ∧ b^{15, 53}_1 ∧ -b^{15, 53}_0 ∧ p_795) -> break c in CNF: c b^{15, 53}_2 ∨ -b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ -p_795 ∨ break c in DIMACS: 12671 -12672 12673 -795 1162 0 c 2-1 --> 1 c (-b^{15, 53}_2 ∧ b^{15, 53}_1 ∧ -b^{15, 53}_0 ∧ -p_795) -> (-b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ b^{15, 54}_0) c in CNF: c b^{15, 53}_2 ∨ -b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ p_795 ∨ -b^{15, 54}_2 c b^{15, 53}_2 ∨ -b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ p_795 ∨ -b^{15, 54}_1 c b^{15, 53}_2 ∨ -b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ p_795 ∨ b^{15, 54}_0 c in DIMACS: 12671 -12672 12673 795 -12674 0 12671 -12672 12673 795 -12675 0 12671 -12672 12673 795 12676 0 c 1-1 --> 0 c (-b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ b^{15, 53}_0 ∧ -p_795) -> (-b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ -b^{15, 54}_0) c in CNF: c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ p_795 ∨ -b^{15, 54}_2 c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ p_795 ∨ -b^{15, 54}_1 c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ p_795 ∨ -b^{15, 54}_0 c in DIMACS: 12671 12672 -12673 795 -12674 0 12671 12672 -12673 795 -12675 0 12671 12672 -12673 795 -12676 0 c 0-1 --> -1 c (-b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ -b^{15, 53}_0 ∧ -p_795) -> ( b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ b^{15, 54}_0) c in CNF: c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ p_795 ∨ b^{15, 54}_2 c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ p_795 ∨ -b^{15, 54}_1 c b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ p_795 ∨ b^{15, 54}_0 c in DIMACS: 12671 12672 12673 795 12674 0 12671 12672 12673 795 -12675 0 12671 12672 12673 795 12676 0 c -1-1 --> -2 c ( b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ b^{15, 53}_0 ∧ -p_795) -> ( b^{15, 54}_2 ∧ b^{15, 54}_1 ∧ -b^{15, 54}_0) c in CNF: c -b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ p_795 ∨ b^{15, 54}_2 c -b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ p_795 ∨ b^{15, 54}_1 c -b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ p_795 ∨ -b^{15, 54}_0 c in DIMACS: -12671 12672 -12673 795 12674 0 -12671 12672 -12673 795 12675 0 -12671 12672 -12673 795 -12676 0 c -2-1 --> break c ( b^{15, 53}_2 ∧ b^{15, 53}_1 ∧ -b^{15, 53}_0 ∧ -p_795) -> break c in CNF: c -b^{15, 53}_2 ∨ -b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ p_795 ∨ break c in DIMACS: -12671 -12672 12673 795 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 53}_2 ∧ -b^{15, 53}_1 ∧ -b^{15, 53}_0 ∧ true) c in CNF: c -b^{15, 53}_2 ∨ b^{15, 53}_1 ∨ b^{15, 53}_0 ∨ false c in DIMACS: -12671 12672 12673 0 c 3 does not represent an automaton state. c -(-b^{15, 53}_2 ∧ b^{15, 53}_1 ∧ b^{15, 53}_0 ∧ true) c in CNF: c b^{15, 53}_2 ∨ -b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ false c in DIMACS: 12671 -12672 -12673 0 c -3 does not represent an automaton state. c -( b^{15, 53}_2 ∧ b^{15, 53}_1 ∧ b^{15, 53}_0 ∧ true) c in CNF: c -b^{15, 53}_2 ∨ -b^{15, 53}_1 ∨ -b^{15, 53}_0 ∨ false c in DIMACS: -12671 -12672 -12673 0 c i = 54 c -2+1 --> -1 c ( b^{15, 54}_2 ∧ b^{15, 54}_1 ∧ -b^{15, 54}_0 ∧ p_810) -> ( b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ b^{15, 55}_0) c in CNF: c -b^{15, 54}_2 ∨ -b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ -p_810 ∨ b^{15, 55}_2 c -b^{15, 54}_2 ∨ -b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ -p_810 ∨ -b^{15, 55}_1 c -b^{15, 54}_2 ∨ -b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ -p_810 ∨ b^{15, 55}_0 c in DIMACS: -12674 -12675 12676 -810 12677 0 -12674 -12675 12676 -810 -12678 0 -12674 -12675 12676 -810 12679 0 c -1+1 --> 0 c ( b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ b^{15, 54}_0 ∧ p_810) -> (-b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ -b^{15, 55}_0) c in CNF: c -b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ -p_810 ∨ -b^{15, 55}_2 c -b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ -p_810 ∨ -b^{15, 55}_1 c -b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ -p_810 ∨ -b^{15, 55}_0 c in DIMACS: -12674 12675 -12676 -810 -12677 0 -12674 12675 -12676 -810 -12678 0 -12674 12675 -12676 -810 -12679 0 c 0+1 --> 1 c (-b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ -b^{15, 54}_0 ∧ p_810) -> (-b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ b^{15, 55}_0) c in CNF: c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ -p_810 ∨ -b^{15, 55}_2 c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ -p_810 ∨ -b^{15, 55}_1 c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ -p_810 ∨ b^{15, 55}_0 c in DIMACS: 12674 12675 12676 -810 -12677 0 12674 12675 12676 -810 -12678 0 12674 12675 12676 -810 12679 0 c 1+1 --> 2 c (-b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ b^{15, 54}_0 ∧ p_810) -> (-b^{15, 55}_2 ∧ b^{15, 55}_1 ∧ -b^{15, 55}_0) c in CNF: c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ -p_810 ∨ -b^{15, 55}_2 c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ -p_810 ∨ b^{15, 55}_1 c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ -p_810 ∨ -b^{15, 55}_0 c in DIMACS: 12674 12675 -12676 -810 -12677 0 12674 12675 -12676 -810 12678 0 12674 12675 -12676 -810 -12679 0 c 2+1 --> break c (-b^{15, 54}_2 ∧ b^{15, 54}_1 ∧ -b^{15, 54}_0 ∧ p_810) -> break c in CNF: c b^{15, 54}_2 ∨ -b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ -p_810 ∨ break c in DIMACS: 12674 -12675 12676 -810 1162 0 c 2-1 --> 1 c (-b^{15, 54}_2 ∧ b^{15, 54}_1 ∧ -b^{15, 54}_0 ∧ -p_810) -> (-b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ b^{15, 55}_0) c in CNF: c b^{15, 54}_2 ∨ -b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ p_810 ∨ -b^{15, 55}_2 c b^{15, 54}_2 ∨ -b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ p_810 ∨ -b^{15, 55}_1 c b^{15, 54}_2 ∨ -b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ p_810 ∨ b^{15, 55}_0 c in DIMACS: 12674 -12675 12676 810 -12677 0 12674 -12675 12676 810 -12678 0 12674 -12675 12676 810 12679 0 c 1-1 --> 0 c (-b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ b^{15, 54}_0 ∧ -p_810) -> (-b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ -b^{15, 55}_0) c in CNF: c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ p_810 ∨ -b^{15, 55}_2 c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ p_810 ∨ -b^{15, 55}_1 c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ p_810 ∨ -b^{15, 55}_0 c in DIMACS: 12674 12675 -12676 810 -12677 0 12674 12675 -12676 810 -12678 0 12674 12675 -12676 810 -12679 0 c 0-1 --> -1 c (-b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ -b^{15, 54}_0 ∧ -p_810) -> ( b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ b^{15, 55}_0) c in CNF: c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ p_810 ∨ b^{15, 55}_2 c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ p_810 ∨ -b^{15, 55}_1 c b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ p_810 ∨ b^{15, 55}_0 c in DIMACS: 12674 12675 12676 810 12677 0 12674 12675 12676 810 -12678 0 12674 12675 12676 810 12679 0 c -1-1 --> -2 c ( b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ b^{15, 54}_0 ∧ -p_810) -> ( b^{15, 55}_2 ∧ b^{15, 55}_1 ∧ -b^{15, 55}_0) c in CNF: c -b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ p_810 ∨ b^{15, 55}_2 c -b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ p_810 ∨ b^{15, 55}_1 c -b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ p_810 ∨ -b^{15, 55}_0 c in DIMACS: -12674 12675 -12676 810 12677 0 -12674 12675 -12676 810 12678 0 -12674 12675 -12676 810 -12679 0 c -2-1 --> break c ( b^{15, 54}_2 ∧ b^{15, 54}_1 ∧ -b^{15, 54}_0 ∧ -p_810) -> break c in CNF: c -b^{15, 54}_2 ∨ -b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ p_810 ∨ break c in DIMACS: -12674 -12675 12676 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 54}_2 ∧ -b^{15, 54}_1 ∧ -b^{15, 54}_0 ∧ true) c in CNF: c -b^{15, 54}_2 ∨ b^{15, 54}_1 ∨ b^{15, 54}_0 ∨ false c in DIMACS: -12674 12675 12676 0 c 3 does not represent an automaton state. c -(-b^{15, 54}_2 ∧ b^{15, 54}_1 ∧ b^{15, 54}_0 ∧ true) c in CNF: c b^{15, 54}_2 ∨ -b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ false c in DIMACS: 12674 -12675 -12676 0 c -3 does not represent an automaton state. c -( b^{15, 54}_2 ∧ b^{15, 54}_1 ∧ b^{15, 54}_0 ∧ true) c in CNF: c -b^{15, 54}_2 ∨ -b^{15, 54}_1 ∨ -b^{15, 54}_0 ∨ false c in DIMACS: -12674 -12675 -12676 0 c i = 55 c -2+1 --> -1 c ( b^{15, 55}_2 ∧ b^{15, 55}_1 ∧ -b^{15, 55}_0 ∧ p_825) -> ( b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ b^{15, 56}_0) c in CNF: c -b^{15, 55}_2 ∨ -b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ -p_825 ∨ b^{15, 56}_2 c -b^{15, 55}_2 ∨ -b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ -p_825 ∨ -b^{15, 56}_1 c -b^{15, 55}_2 ∨ -b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ -p_825 ∨ b^{15, 56}_0 c in DIMACS: -12677 -12678 12679 -825 12680 0 -12677 -12678 12679 -825 -12681 0 -12677 -12678 12679 -825 12682 0 c -1+1 --> 0 c ( b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ b^{15, 55}_0 ∧ p_825) -> (-b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ -b^{15, 56}_0) c in CNF: c -b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ -p_825 ∨ -b^{15, 56}_2 c -b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ -p_825 ∨ -b^{15, 56}_1 c -b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ -p_825 ∨ -b^{15, 56}_0 c in DIMACS: -12677 12678 -12679 -825 -12680 0 -12677 12678 -12679 -825 -12681 0 -12677 12678 -12679 -825 -12682 0 c 0+1 --> 1 c (-b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ -b^{15, 55}_0 ∧ p_825) -> (-b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ b^{15, 56}_0) c in CNF: c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ -p_825 ∨ -b^{15, 56}_2 c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ -p_825 ∨ -b^{15, 56}_1 c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ -p_825 ∨ b^{15, 56}_0 c in DIMACS: 12677 12678 12679 -825 -12680 0 12677 12678 12679 -825 -12681 0 12677 12678 12679 -825 12682 0 c 1+1 --> 2 c (-b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ b^{15, 55}_0 ∧ p_825) -> (-b^{15, 56}_2 ∧ b^{15, 56}_1 ∧ -b^{15, 56}_0) c in CNF: c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ -p_825 ∨ -b^{15, 56}_2 c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ -p_825 ∨ b^{15, 56}_1 c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ -p_825 ∨ -b^{15, 56}_0 c in DIMACS: 12677 12678 -12679 -825 -12680 0 12677 12678 -12679 -825 12681 0 12677 12678 -12679 -825 -12682 0 c 2+1 --> break c (-b^{15, 55}_2 ∧ b^{15, 55}_1 ∧ -b^{15, 55}_0 ∧ p_825) -> break c in CNF: c b^{15, 55}_2 ∨ -b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ -p_825 ∨ break c in DIMACS: 12677 -12678 12679 -825 1162 0 c 2-1 --> 1 c (-b^{15, 55}_2 ∧ b^{15, 55}_1 ∧ -b^{15, 55}_0 ∧ -p_825) -> (-b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ b^{15, 56}_0) c in CNF: c b^{15, 55}_2 ∨ -b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ p_825 ∨ -b^{15, 56}_2 c b^{15, 55}_2 ∨ -b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ p_825 ∨ -b^{15, 56}_1 c b^{15, 55}_2 ∨ -b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ p_825 ∨ b^{15, 56}_0 c in DIMACS: 12677 -12678 12679 825 -12680 0 12677 -12678 12679 825 -12681 0 12677 -12678 12679 825 12682 0 c 1-1 --> 0 c (-b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ b^{15, 55}_0 ∧ -p_825) -> (-b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ -b^{15, 56}_0) c in CNF: c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ p_825 ∨ -b^{15, 56}_2 c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ p_825 ∨ -b^{15, 56}_1 c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ p_825 ∨ -b^{15, 56}_0 c in DIMACS: 12677 12678 -12679 825 -12680 0 12677 12678 -12679 825 -12681 0 12677 12678 -12679 825 -12682 0 c 0-1 --> -1 c (-b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ -b^{15, 55}_0 ∧ -p_825) -> ( b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ b^{15, 56}_0) c in CNF: c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ p_825 ∨ b^{15, 56}_2 c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ p_825 ∨ -b^{15, 56}_1 c b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ p_825 ∨ b^{15, 56}_0 c in DIMACS: 12677 12678 12679 825 12680 0 12677 12678 12679 825 -12681 0 12677 12678 12679 825 12682 0 c -1-1 --> -2 c ( b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ b^{15, 55}_0 ∧ -p_825) -> ( b^{15, 56}_2 ∧ b^{15, 56}_1 ∧ -b^{15, 56}_0) c in CNF: c -b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ p_825 ∨ b^{15, 56}_2 c -b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ p_825 ∨ b^{15, 56}_1 c -b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ p_825 ∨ -b^{15, 56}_0 c in DIMACS: -12677 12678 -12679 825 12680 0 -12677 12678 -12679 825 12681 0 -12677 12678 -12679 825 -12682 0 c -2-1 --> break c ( b^{15, 55}_2 ∧ b^{15, 55}_1 ∧ -b^{15, 55}_0 ∧ -p_825) -> break c in CNF: c -b^{15, 55}_2 ∨ -b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ p_825 ∨ break c in DIMACS: -12677 -12678 12679 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 55}_2 ∧ -b^{15, 55}_1 ∧ -b^{15, 55}_0 ∧ true) c in CNF: c -b^{15, 55}_2 ∨ b^{15, 55}_1 ∨ b^{15, 55}_0 ∨ false c in DIMACS: -12677 12678 12679 0 c 3 does not represent an automaton state. c -(-b^{15, 55}_2 ∧ b^{15, 55}_1 ∧ b^{15, 55}_0 ∧ true) c in CNF: c b^{15, 55}_2 ∨ -b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ false c in DIMACS: 12677 -12678 -12679 0 c -3 does not represent an automaton state. c -( b^{15, 55}_2 ∧ b^{15, 55}_1 ∧ b^{15, 55}_0 ∧ true) c in CNF: c -b^{15, 55}_2 ∨ -b^{15, 55}_1 ∨ -b^{15, 55}_0 ∨ false c in DIMACS: -12677 -12678 -12679 0 c i = 56 c -2+1 --> -1 c ( b^{15, 56}_2 ∧ b^{15, 56}_1 ∧ -b^{15, 56}_0 ∧ p_840) -> ( b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ b^{15, 57}_0) c in CNF: c -b^{15, 56}_2 ∨ -b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ -p_840 ∨ b^{15, 57}_2 c -b^{15, 56}_2 ∨ -b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ -p_840 ∨ -b^{15, 57}_1 c -b^{15, 56}_2 ∨ -b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ -p_840 ∨ b^{15, 57}_0 c in DIMACS: -12680 -12681 12682 -840 12683 0 -12680 -12681 12682 -840 -12684 0 -12680 -12681 12682 -840 12685 0 c -1+1 --> 0 c ( b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ b^{15, 56}_0 ∧ p_840) -> (-b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ -b^{15, 57}_0) c in CNF: c -b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ -p_840 ∨ -b^{15, 57}_2 c -b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ -p_840 ∨ -b^{15, 57}_1 c -b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ -p_840 ∨ -b^{15, 57}_0 c in DIMACS: -12680 12681 -12682 -840 -12683 0 -12680 12681 -12682 -840 -12684 0 -12680 12681 -12682 -840 -12685 0 c 0+1 --> 1 c (-b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ -b^{15, 56}_0 ∧ p_840) -> (-b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ b^{15, 57}_0) c in CNF: c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ -p_840 ∨ -b^{15, 57}_2 c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ -p_840 ∨ -b^{15, 57}_1 c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ -p_840 ∨ b^{15, 57}_0 c in DIMACS: 12680 12681 12682 -840 -12683 0 12680 12681 12682 -840 -12684 0 12680 12681 12682 -840 12685 0 c 1+1 --> 2 c (-b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ b^{15, 56}_0 ∧ p_840) -> (-b^{15, 57}_2 ∧ b^{15, 57}_1 ∧ -b^{15, 57}_0) c in CNF: c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ -p_840 ∨ -b^{15, 57}_2 c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ -p_840 ∨ b^{15, 57}_1 c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ -p_840 ∨ -b^{15, 57}_0 c in DIMACS: 12680 12681 -12682 -840 -12683 0 12680 12681 -12682 -840 12684 0 12680 12681 -12682 -840 -12685 0 c 2+1 --> break c (-b^{15, 56}_2 ∧ b^{15, 56}_1 ∧ -b^{15, 56}_0 ∧ p_840) -> break c in CNF: c b^{15, 56}_2 ∨ -b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ -p_840 ∨ break c in DIMACS: 12680 -12681 12682 -840 1162 0 c 2-1 --> 1 c (-b^{15, 56}_2 ∧ b^{15, 56}_1 ∧ -b^{15, 56}_0 ∧ -p_840) -> (-b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ b^{15, 57}_0) c in CNF: c b^{15, 56}_2 ∨ -b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ p_840 ∨ -b^{15, 57}_2 c b^{15, 56}_2 ∨ -b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ p_840 ∨ -b^{15, 57}_1 c b^{15, 56}_2 ∨ -b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ p_840 ∨ b^{15, 57}_0 c in DIMACS: 12680 -12681 12682 840 -12683 0 12680 -12681 12682 840 -12684 0 12680 -12681 12682 840 12685 0 c 1-1 --> 0 c (-b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ b^{15, 56}_0 ∧ -p_840) -> (-b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ -b^{15, 57}_0) c in CNF: c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ p_840 ∨ -b^{15, 57}_2 c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ p_840 ∨ -b^{15, 57}_1 c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ p_840 ∨ -b^{15, 57}_0 c in DIMACS: 12680 12681 -12682 840 -12683 0 12680 12681 -12682 840 -12684 0 12680 12681 -12682 840 -12685 0 c 0-1 --> -1 c (-b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ -b^{15, 56}_0 ∧ -p_840) -> ( b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ b^{15, 57}_0) c in CNF: c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ p_840 ∨ b^{15, 57}_2 c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ p_840 ∨ -b^{15, 57}_1 c b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ p_840 ∨ b^{15, 57}_0 c in DIMACS: 12680 12681 12682 840 12683 0 12680 12681 12682 840 -12684 0 12680 12681 12682 840 12685 0 c -1-1 --> -2 c ( b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ b^{15, 56}_0 ∧ -p_840) -> ( b^{15, 57}_2 ∧ b^{15, 57}_1 ∧ -b^{15, 57}_0) c in CNF: c -b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ p_840 ∨ b^{15, 57}_2 c -b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ p_840 ∨ b^{15, 57}_1 c -b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ p_840 ∨ -b^{15, 57}_0 c in DIMACS: -12680 12681 -12682 840 12683 0 -12680 12681 -12682 840 12684 0 -12680 12681 -12682 840 -12685 0 c -2-1 --> break c ( b^{15, 56}_2 ∧ b^{15, 56}_1 ∧ -b^{15, 56}_0 ∧ -p_840) -> break c in CNF: c -b^{15, 56}_2 ∨ -b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ p_840 ∨ break c in DIMACS: -12680 -12681 12682 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 56}_2 ∧ -b^{15, 56}_1 ∧ -b^{15, 56}_0 ∧ true) c in CNF: c -b^{15, 56}_2 ∨ b^{15, 56}_1 ∨ b^{15, 56}_0 ∨ false c in DIMACS: -12680 12681 12682 0 c 3 does not represent an automaton state. c -(-b^{15, 56}_2 ∧ b^{15, 56}_1 ∧ b^{15, 56}_0 ∧ true) c in CNF: c b^{15, 56}_2 ∨ -b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ false c in DIMACS: 12680 -12681 -12682 0 c -3 does not represent an automaton state. c -( b^{15, 56}_2 ∧ b^{15, 56}_1 ∧ b^{15, 56}_0 ∧ true) c in CNF: c -b^{15, 56}_2 ∨ -b^{15, 56}_1 ∨ -b^{15, 56}_0 ∨ false c in DIMACS: -12680 -12681 -12682 0 c i = 57 c -2+1 --> -1 c ( b^{15, 57}_2 ∧ b^{15, 57}_1 ∧ -b^{15, 57}_0 ∧ p_855) -> ( b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ b^{15, 58}_0) c in CNF: c -b^{15, 57}_2 ∨ -b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ -p_855 ∨ b^{15, 58}_2 c -b^{15, 57}_2 ∨ -b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ -p_855 ∨ -b^{15, 58}_1 c -b^{15, 57}_2 ∨ -b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ -p_855 ∨ b^{15, 58}_0 c in DIMACS: -12683 -12684 12685 -855 12686 0 -12683 -12684 12685 -855 -12687 0 -12683 -12684 12685 -855 12688 0 c -1+1 --> 0 c ( b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ b^{15, 57}_0 ∧ p_855) -> (-b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ -b^{15, 58}_0) c in CNF: c -b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ -p_855 ∨ -b^{15, 58}_2 c -b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ -p_855 ∨ -b^{15, 58}_1 c -b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ -p_855 ∨ -b^{15, 58}_0 c in DIMACS: -12683 12684 -12685 -855 -12686 0 -12683 12684 -12685 -855 -12687 0 -12683 12684 -12685 -855 -12688 0 c 0+1 --> 1 c (-b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ -b^{15, 57}_0 ∧ p_855) -> (-b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ b^{15, 58}_0) c in CNF: c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ -p_855 ∨ -b^{15, 58}_2 c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ -p_855 ∨ -b^{15, 58}_1 c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ -p_855 ∨ b^{15, 58}_0 c in DIMACS: 12683 12684 12685 -855 -12686 0 12683 12684 12685 -855 -12687 0 12683 12684 12685 -855 12688 0 c 1+1 --> 2 c (-b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ b^{15, 57}_0 ∧ p_855) -> (-b^{15, 58}_2 ∧ b^{15, 58}_1 ∧ -b^{15, 58}_0) c in CNF: c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ -p_855 ∨ -b^{15, 58}_2 c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ -p_855 ∨ b^{15, 58}_1 c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ -p_855 ∨ -b^{15, 58}_0 c in DIMACS: 12683 12684 -12685 -855 -12686 0 12683 12684 -12685 -855 12687 0 12683 12684 -12685 -855 -12688 0 c 2+1 --> break c (-b^{15, 57}_2 ∧ b^{15, 57}_1 ∧ -b^{15, 57}_0 ∧ p_855) -> break c in CNF: c b^{15, 57}_2 ∨ -b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ -p_855 ∨ break c in DIMACS: 12683 -12684 12685 -855 1162 0 c 2-1 --> 1 c (-b^{15, 57}_2 ∧ b^{15, 57}_1 ∧ -b^{15, 57}_0 ∧ -p_855) -> (-b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ b^{15, 58}_0) c in CNF: c b^{15, 57}_2 ∨ -b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ p_855 ∨ -b^{15, 58}_2 c b^{15, 57}_2 ∨ -b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ p_855 ∨ -b^{15, 58}_1 c b^{15, 57}_2 ∨ -b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ p_855 ∨ b^{15, 58}_0 c in DIMACS: 12683 -12684 12685 855 -12686 0 12683 -12684 12685 855 -12687 0 12683 -12684 12685 855 12688 0 c 1-1 --> 0 c (-b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ b^{15, 57}_0 ∧ -p_855) -> (-b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ -b^{15, 58}_0) c in CNF: c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ p_855 ∨ -b^{15, 58}_2 c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ p_855 ∨ -b^{15, 58}_1 c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ p_855 ∨ -b^{15, 58}_0 c in DIMACS: 12683 12684 -12685 855 -12686 0 12683 12684 -12685 855 -12687 0 12683 12684 -12685 855 -12688 0 c 0-1 --> -1 c (-b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ -b^{15, 57}_0 ∧ -p_855) -> ( b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ b^{15, 58}_0) c in CNF: c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ p_855 ∨ b^{15, 58}_2 c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ p_855 ∨ -b^{15, 58}_1 c b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ p_855 ∨ b^{15, 58}_0 c in DIMACS: 12683 12684 12685 855 12686 0 12683 12684 12685 855 -12687 0 12683 12684 12685 855 12688 0 c -1-1 --> -2 c ( b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ b^{15, 57}_0 ∧ -p_855) -> ( b^{15, 58}_2 ∧ b^{15, 58}_1 ∧ -b^{15, 58}_0) c in CNF: c -b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ p_855 ∨ b^{15, 58}_2 c -b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ p_855 ∨ b^{15, 58}_1 c -b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ p_855 ∨ -b^{15, 58}_0 c in DIMACS: -12683 12684 -12685 855 12686 0 -12683 12684 -12685 855 12687 0 -12683 12684 -12685 855 -12688 0 c -2-1 --> break c ( b^{15, 57}_2 ∧ b^{15, 57}_1 ∧ -b^{15, 57}_0 ∧ -p_855) -> break c in CNF: c -b^{15, 57}_2 ∨ -b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ p_855 ∨ break c in DIMACS: -12683 -12684 12685 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 57}_2 ∧ -b^{15, 57}_1 ∧ -b^{15, 57}_0 ∧ true) c in CNF: c -b^{15, 57}_2 ∨ b^{15, 57}_1 ∨ b^{15, 57}_0 ∨ false c in DIMACS: -12683 12684 12685 0 c 3 does not represent an automaton state. c -(-b^{15, 57}_2 ∧ b^{15, 57}_1 ∧ b^{15, 57}_0 ∧ true) c in CNF: c b^{15, 57}_2 ∨ -b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ false c in DIMACS: 12683 -12684 -12685 0 c -3 does not represent an automaton state. c -( b^{15, 57}_2 ∧ b^{15, 57}_1 ∧ b^{15, 57}_0 ∧ true) c in CNF: c -b^{15, 57}_2 ∨ -b^{15, 57}_1 ∨ -b^{15, 57}_0 ∨ false c in DIMACS: -12683 -12684 -12685 0 c i = 58 c -2+1 --> -1 c ( b^{15, 58}_2 ∧ b^{15, 58}_1 ∧ -b^{15, 58}_0 ∧ p_870) -> ( b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ b^{15, 59}_0) c in CNF: c -b^{15, 58}_2 ∨ -b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ -p_870 ∨ b^{15, 59}_2 c -b^{15, 58}_2 ∨ -b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ -p_870 ∨ -b^{15, 59}_1 c -b^{15, 58}_2 ∨ -b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ -p_870 ∨ b^{15, 59}_0 c in DIMACS: -12686 -12687 12688 -870 12689 0 -12686 -12687 12688 -870 -12690 0 -12686 -12687 12688 -870 12691 0 c -1+1 --> 0 c ( b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ b^{15, 58}_0 ∧ p_870) -> (-b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ -b^{15, 59}_0) c in CNF: c -b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ -p_870 ∨ -b^{15, 59}_2 c -b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ -p_870 ∨ -b^{15, 59}_1 c -b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ -p_870 ∨ -b^{15, 59}_0 c in DIMACS: -12686 12687 -12688 -870 -12689 0 -12686 12687 -12688 -870 -12690 0 -12686 12687 -12688 -870 -12691 0 c 0+1 --> 1 c (-b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ -b^{15, 58}_0 ∧ p_870) -> (-b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ b^{15, 59}_0) c in CNF: c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ -p_870 ∨ -b^{15, 59}_2 c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ -p_870 ∨ -b^{15, 59}_1 c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ -p_870 ∨ b^{15, 59}_0 c in DIMACS: 12686 12687 12688 -870 -12689 0 12686 12687 12688 -870 -12690 0 12686 12687 12688 -870 12691 0 c 1+1 --> 2 c (-b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ b^{15, 58}_0 ∧ p_870) -> (-b^{15, 59}_2 ∧ b^{15, 59}_1 ∧ -b^{15, 59}_0) c in CNF: c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ -p_870 ∨ -b^{15, 59}_2 c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ -p_870 ∨ b^{15, 59}_1 c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ -p_870 ∨ -b^{15, 59}_0 c in DIMACS: 12686 12687 -12688 -870 -12689 0 12686 12687 -12688 -870 12690 0 12686 12687 -12688 -870 -12691 0 c 2+1 --> break c (-b^{15, 58}_2 ∧ b^{15, 58}_1 ∧ -b^{15, 58}_0 ∧ p_870) -> break c in CNF: c b^{15, 58}_2 ∨ -b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ -p_870 ∨ break c in DIMACS: 12686 -12687 12688 -870 1162 0 c 2-1 --> 1 c (-b^{15, 58}_2 ∧ b^{15, 58}_1 ∧ -b^{15, 58}_0 ∧ -p_870) -> (-b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ b^{15, 59}_0) c in CNF: c b^{15, 58}_2 ∨ -b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ p_870 ∨ -b^{15, 59}_2 c b^{15, 58}_2 ∨ -b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ p_870 ∨ -b^{15, 59}_1 c b^{15, 58}_2 ∨ -b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ p_870 ∨ b^{15, 59}_0 c in DIMACS: 12686 -12687 12688 870 -12689 0 12686 -12687 12688 870 -12690 0 12686 -12687 12688 870 12691 0 c 1-1 --> 0 c (-b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ b^{15, 58}_0 ∧ -p_870) -> (-b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ -b^{15, 59}_0) c in CNF: c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ p_870 ∨ -b^{15, 59}_2 c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ p_870 ∨ -b^{15, 59}_1 c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ p_870 ∨ -b^{15, 59}_0 c in DIMACS: 12686 12687 -12688 870 -12689 0 12686 12687 -12688 870 -12690 0 12686 12687 -12688 870 -12691 0 c 0-1 --> -1 c (-b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ -b^{15, 58}_0 ∧ -p_870) -> ( b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ b^{15, 59}_0) c in CNF: c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ p_870 ∨ b^{15, 59}_2 c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ p_870 ∨ -b^{15, 59}_1 c b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ p_870 ∨ b^{15, 59}_0 c in DIMACS: 12686 12687 12688 870 12689 0 12686 12687 12688 870 -12690 0 12686 12687 12688 870 12691 0 c -1-1 --> -2 c ( b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ b^{15, 58}_0 ∧ -p_870) -> ( b^{15, 59}_2 ∧ b^{15, 59}_1 ∧ -b^{15, 59}_0) c in CNF: c -b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ p_870 ∨ b^{15, 59}_2 c -b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ p_870 ∨ b^{15, 59}_1 c -b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ p_870 ∨ -b^{15, 59}_0 c in DIMACS: -12686 12687 -12688 870 12689 0 -12686 12687 -12688 870 12690 0 -12686 12687 -12688 870 -12691 0 c -2-1 --> break c ( b^{15, 58}_2 ∧ b^{15, 58}_1 ∧ -b^{15, 58}_0 ∧ -p_870) -> break c in CNF: c -b^{15, 58}_2 ∨ -b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ p_870 ∨ break c in DIMACS: -12686 -12687 12688 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 58}_2 ∧ -b^{15, 58}_1 ∧ -b^{15, 58}_0 ∧ true) c in CNF: c -b^{15, 58}_2 ∨ b^{15, 58}_1 ∨ b^{15, 58}_0 ∨ false c in DIMACS: -12686 12687 12688 0 c 3 does not represent an automaton state. c -(-b^{15, 58}_2 ∧ b^{15, 58}_1 ∧ b^{15, 58}_0 ∧ true) c in CNF: c b^{15, 58}_2 ∨ -b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ false c in DIMACS: 12686 -12687 -12688 0 c -3 does not represent an automaton state. c -( b^{15, 58}_2 ∧ b^{15, 58}_1 ∧ b^{15, 58}_0 ∧ true) c in CNF: c -b^{15, 58}_2 ∨ -b^{15, 58}_1 ∨ -b^{15, 58}_0 ∨ false c in DIMACS: -12686 -12687 -12688 0 c i = 59 c -2+1 --> -1 c ( b^{15, 59}_2 ∧ b^{15, 59}_1 ∧ -b^{15, 59}_0 ∧ p_885) -> ( b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ b^{15, 60}_0) c in CNF: c -b^{15, 59}_2 ∨ -b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ -p_885 ∨ b^{15, 60}_2 c -b^{15, 59}_2 ∨ -b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ -p_885 ∨ -b^{15, 60}_1 c -b^{15, 59}_2 ∨ -b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ -p_885 ∨ b^{15, 60}_0 c in DIMACS: -12689 -12690 12691 -885 12692 0 -12689 -12690 12691 -885 -12693 0 -12689 -12690 12691 -885 12694 0 c -1+1 --> 0 c ( b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ b^{15, 59}_0 ∧ p_885) -> (-b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ -b^{15, 60}_0) c in CNF: c -b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ -p_885 ∨ -b^{15, 60}_2 c -b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ -p_885 ∨ -b^{15, 60}_1 c -b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ -p_885 ∨ -b^{15, 60}_0 c in DIMACS: -12689 12690 -12691 -885 -12692 0 -12689 12690 -12691 -885 -12693 0 -12689 12690 -12691 -885 -12694 0 c 0+1 --> 1 c (-b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ -b^{15, 59}_0 ∧ p_885) -> (-b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ b^{15, 60}_0) c in CNF: c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ -p_885 ∨ -b^{15, 60}_2 c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ -p_885 ∨ -b^{15, 60}_1 c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ -p_885 ∨ b^{15, 60}_0 c in DIMACS: 12689 12690 12691 -885 -12692 0 12689 12690 12691 -885 -12693 0 12689 12690 12691 -885 12694 0 c 1+1 --> 2 c (-b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ b^{15, 59}_0 ∧ p_885) -> (-b^{15, 60}_2 ∧ b^{15, 60}_1 ∧ -b^{15, 60}_0) c in CNF: c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ -p_885 ∨ -b^{15, 60}_2 c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ -p_885 ∨ b^{15, 60}_1 c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ -p_885 ∨ -b^{15, 60}_0 c in DIMACS: 12689 12690 -12691 -885 -12692 0 12689 12690 -12691 -885 12693 0 12689 12690 -12691 -885 -12694 0 c 2+1 --> break c (-b^{15, 59}_2 ∧ b^{15, 59}_1 ∧ -b^{15, 59}_0 ∧ p_885) -> break c in CNF: c b^{15, 59}_2 ∨ -b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ -p_885 ∨ break c in DIMACS: 12689 -12690 12691 -885 1162 0 c 2-1 --> 1 c (-b^{15, 59}_2 ∧ b^{15, 59}_1 ∧ -b^{15, 59}_0 ∧ -p_885) -> (-b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ b^{15, 60}_0) c in CNF: c b^{15, 59}_2 ∨ -b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ p_885 ∨ -b^{15, 60}_2 c b^{15, 59}_2 ∨ -b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ p_885 ∨ -b^{15, 60}_1 c b^{15, 59}_2 ∨ -b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ p_885 ∨ b^{15, 60}_0 c in DIMACS: 12689 -12690 12691 885 -12692 0 12689 -12690 12691 885 -12693 0 12689 -12690 12691 885 12694 0 c 1-1 --> 0 c (-b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ b^{15, 59}_0 ∧ -p_885) -> (-b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ -b^{15, 60}_0) c in CNF: c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ p_885 ∨ -b^{15, 60}_2 c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ p_885 ∨ -b^{15, 60}_1 c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ p_885 ∨ -b^{15, 60}_0 c in DIMACS: 12689 12690 -12691 885 -12692 0 12689 12690 -12691 885 -12693 0 12689 12690 -12691 885 -12694 0 c 0-1 --> -1 c (-b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ -b^{15, 59}_0 ∧ -p_885) -> ( b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ b^{15, 60}_0) c in CNF: c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ p_885 ∨ b^{15, 60}_2 c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ p_885 ∨ -b^{15, 60}_1 c b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ p_885 ∨ b^{15, 60}_0 c in DIMACS: 12689 12690 12691 885 12692 0 12689 12690 12691 885 -12693 0 12689 12690 12691 885 12694 0 c -1-1 --> -2 c ( b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ b^{15, 59}_0 ∧ -p_885) -> ( b^{15, 60}_2 ∧ b^{15, 60}_1 ∧ -b^{15, 60}_0) c in CNF: c -b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ p_885 ∨ b^{15, 60}_2 c -b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ p_885 ∨ b^{15, 60}_1 c -b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ p_885 ∨ -b^{15, 60}_0 c in DIMACS: -12689 12690 -12691 885 12692 0 -12689 12690 -12691 885 12693 0 -12689 12690 -12691 885 -12694 0 c -2-1 --> break c ( b^{15, 59}_2 ∧ b^{15, 59}_1 ∧ -b^{15, 59}_0 ∧ -p_885) -> break c in CNF: c -b^{15, 59}_2 ∨ -b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ p_885 ∨ break c in DIMACS: -12689 -12690 12691 885 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 59}_2 ∧ -b^{15, 59}_1 ∧ -b^{15, 59}_0 ∧ true) c in CNF: c -b^{15, 59}_2 ∨ b^{15, 59}_1 ∨ b^{15, 59}_0 ∨ false c in DIMACS: -12689 12690 12691 0 c 3 does not represent an automaton state. c -(-b^{15, 59}_2 ∧ b^{15, 59}_1 ∧ b^{15, 59}_0 ∧ true) c in CNF: c b^{15, 59}_2 ∨ -b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ false c in DIMACS: 12689 -12690 -12691 0 c -3 does not represent an automaton state. c -( b^{15, 59}_2 ∧ b^{15, 59}_1 ∧ b^{15, 59}_0 ∧ true) c in CNF: c -b^{15, 59}_2 ∨ -b^{15, 59}_1 ∨ -b^{15, 59}_0 ∨ false c in DIMACS: -12689 -12690 -12691 0 c i = 60 c -2+1 --> -1 c ( b^{15, 60}_2 ∧ b^{15, 60}_1 ∧ -b^{15, 60}_0 ∧ p_900) -> ( b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ b^{15, 61}_0) c in CNF: c -b^{15, 60}_2 ∨ -b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ -p_900 ∨ b^{15, 61}_2 c -b^{15, 60}_2 ∨ -b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ -p_900 ∨ -b^{15, 61}_1 c -b^{15, 60}_2 ∨ -b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ -p_900 ∨ b^{15, 61}_0 c in DIMACS: -12692 -12693 12694 -900 12695 0 -12692 -12693 12694 -900 -12696 0 -12692 -12693 12694 -900 12697 0 c -1+1 --> 0 c ( b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ b^{15, 60}_0 ∧ p_900) -> (-b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ -b^{15, 61}_0) c in CNF: c -b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ -p_900 ∨ -b^{15, 61}_2 c -b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ -p_900 ∨ -b^{15, 61}_1 c -b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ -p_900 ∨ -b^{15, 61}_0 c in DIMACS: -12692 12693 -12694 -900 -12695 0 -12692 12693 -12694 -900 -12696 0 -12692 12693 -12694 -900 -12697 0 c 0+1 --> 1 c (-b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ -b^{15, 60}_0 ∧ p_900) -> (-b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ b^{15, 61}_0) c in CNF: c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ -p_900 ∨ -b^{15, 61}_2 c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ -p_900 ∨ -b^{15, 61}_1 c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ -p_900 ∨ b^{15, 61}_0 c in DIMACS: 12692 12693 12694 -900 -12695 0 12692 12693 12694 -900 -12696 0 12692 12693 12694 -900 12697 0 c 1+1 --> 2 c (-b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ b^{15, 60}_0 ∧ p_900) -> (-b^{15, 61}_2 ∧ b^{15, 61}_1 ∧ -b^{15, 61}_0) c in CNF: c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ -p_900 ∨ -b^{15, 61}_2 c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ -p_900 ∨ b^{15, 61}_1 c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ -p_900 ∨ -b^{15, 61}_0 c in DIMACS: 12692 12693 -12694 -900 -12695 0 12692 12693 -12694 -900 12696 0 12692 12693 -12694 -900 -12697 0 c 2+1 --> break c (-b^{15, 60}_2 ∧ b^{15, 60}_1 ∧ -b^{15, 60}_0 ∧ p_900) -> break c in CNF: c b^{15, 60}_2 ∨ -b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ -p_900 ∨ break c in DIMACS: 12692 -12693 12694 -900 1162 0 c 2-1 --> 1 c (-b^{15, 60}_2 ∧ b^{15, 60}_1 ∧ -b^{15, 60}_0 ∧ -p_900) -> (-b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ b^{15, 61}_0) c in CNF: c b^{15, 60}_2 ∨ -b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ p_900 ∨ -b^{15, 61}_2 c b^{15, 60}_2 ∨ -b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ p_900 ∨ -b^{15, 61}_1 c b^{15, 60}_2 ∨ -b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ p_900 ∨ b^{15, 61}_0 c in DIMACS: 12692 -12693 12694 900 -12695 0 12692 -12693 12694 900 -12696 0 12692 -12693 12694 900 12697 0 c 1-1 --> 0 c (-b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ b^{15, 60}_0 ∧ -p_900) -> (-b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ -b^{15, 61}_0) c in CNF: c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ p_900 ∨ -b^{15, 61}_2 c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ p_900 ∨ -b^{15, 61}_1 c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ p_900 ∨ -b^{15, 61}_0 c in DIMACS: 12692 12693 -12694 900 -12695 0 12692 12693 -12694 900 -12696 0 12692 12693 -12694 900 -12697 0 c 0-1 --> -1 c (-b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ -b^{15, 60}_0 ∧ -p_900) -> ( b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ b^{15, 61}_0) c in CNF: c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ p_900 ∨ b^{15, 61}_2 c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ p_900 ∨ -b^{15, 61}_1 c b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ p_900 ∨ b^{15, 61}_0 c in DIMACS: 12692 12693 12694 900 12695 0 12692 12693 12694 900 -12696 0 12692 12693 12694 900 12697 0 c -1-1 --> -2 c ( b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ b^{15, 60}_0 ∧ -p_900) -> ( b^{15, 61}_2 ∧ b^{15, 61}_1 ∧ -b^{15, 61}_0) c in CNF: c -b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ p_900 ∨ b^{15, 61}_2 c -b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ p_900 ∨ b^{15, 61}_1 c -b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ p_900 ∨ -b^{15, 61}_0 c in DIMACS: -12692 12693 -12694 900 12695 0 -12692 12693 -12694 900 12696 0 -12692 12693 -12694 900 -12697 0 c -2-1 --> break c ( b^{15, 60}_2 ∧ b^{15, 60}_1 ∧ -b^{15, 60}_0 ∧ -p_900) -> break c in CNF: c -b^{15, 60}_2 ∨ -b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ p_900 ∨ break c in DIMACS: -12692 -12693 12694 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 60}_2 ∧ -b^{15, 60}_1 ∧ -b^{15, 60}_0 ∧ true) c in CNF: c -b^{15, 60}_2 ∨ b^{15, 60}_1 ∨ b^{15, 60}_0 ∨ false c in DIMACS: -12692 12693 12694 0 c 3 does not represent an automaton state. c -(-b^{15, 60}_2 ∧ b^{15, 60}_1 ∧ b^{15, 60}_0 ∧ true) c in CNF: c b^{15, 60}_2 ∨ -b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ false c in DIMACS: 12692 -12693 -12694 0 c -3 does not represent an automaton state. c -( b^{15, 60}_2 ∧ b^{15, 60}_1 ∧ b^{15, 60}_0 ∧ true) c in CNF: c -b^{15, 60}_2 ∨ -b^{15, 60}_1 ∨ -b^{15, 60}_0 ∨ false c in DIMACS: -12692 -12693 -12694 0 c i = 61 c -2+1 --> -1 c ( b^{15, 61}_2 ∧ b^{15, 61}_1 ∧ -b^{15, 61}_0 ∧ p_915) -> ( b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ b^{15, 62}_0) c in CNF: c -b^{15, 61}_2 ∨ -b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ -p_915 ∨ b^{15, 62}_2 c -b^{15, 61}_2 ∨ -b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ -p_915 ∨ -b^{15, 62}_1 c -b^{15, 61}_2 ∨ -b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ -p_915 ∨ b^{15, 62}_0 c in DIMACS: -12695 -12696 12697 -915 12698 0 -12695 -12696 12697 -915 -12699 0 -12695 -12696 12697 -915 12700 0 c -1+1 --> 0 c ( b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ b^{15, 61}_0 ∧ p_915) -> (-b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ -b^{15, 62}_0) c in CNF: c -b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ -p_915 ∨ -b^{15, 62}_2 c -b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ -p_915 ∨ -b^{15, 62}_1 c -b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ -p_915 ∨ -b^{15, 62}_0 c in DIMACS: -12695 12696 -12697 -915 -12698 0 -12695 12696 -12697 -915 -12699 0 -12695 12696 -12697 -915 -12700 0 c 0+1 --> 1 c (-b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ -b^{15, 61}_0 ∧ p_915) -> (-b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ b^{15, 62}_0) c in CNF: c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ -p_915 ∨ -b^{15, 62}_2 c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ -p_915 ∨ -b^{15, 62}_1 c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ -p_915 ∨ b^{15, 62}_0 c in DIMACS: 12695 12696 12697 -915 -12698 0 12695 12696 12697 -915 -12699 0 12695 12696 12697 -915 12700 0 c 1+1 --> 2 c (-b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ b^{15, 61}_0 ∧ p_915) -> (-b^{15, 62}_2 ∧ b^{15, 62}_1 ∧ -b^{15, 62}_0) c in CNF: c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ -p_915 ∨ -b^{15, 62}_2 c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ -p_915 ∨ b^{15, 62}_1 c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ -p_915 ∨ -b^{15, 62}_0 c in DIMACS: 12695 12696 -12697 -915 -12698 0 12695 12696 -12697 -915 12699 0 12695 12696 -12697 -915 -12700 0 c 2+1 --> break c (-b^{15, 61}_2 ∧ b^{15, 61}_1 ∧ -b^{15, 61}_0 ∧ p_915) -> break c in CNF: c b^{15, 61}_2 ∨ -b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ -p_915 ∨ break c in DIMACS: 12695 -12696 12697 -915 1162 0 c 2-1 --> 1 c (-b^{15, 61}_2 ∧ b^{15, 61}_1 ∧ -b^{15, 61}_0 ∧ -p_915) -> (-b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ b^{15, 62}_0) c in CNF: c b^{15, 61}_2 ∨ -b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ p_915 ∨ -b^{15, 62}_2 c b^{15, 61}_2 ∨ -b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ p_915 ∨ -b^{15, 62}_1 c b^{15, 61}_2 ∨ -b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ p_915 ∨ b^{15, 62}_0 c in DIMACS: 12695 -12696 12697 915 -12698 0 12695 -12696 12697 915 -12699 0 12695 -12696 12697 915 12700 0 c 1-1 --> 0 c (-b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ b^{15, 61}_0 ∧ -p_915) -> (-b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ -b^{15, 62}_0) c in CNF: c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ p_915 ∨ -b^{15, 62}_2 c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ p_915 ∨ -b^{15, 62}_1 c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ p_915 ∨ -b^{15, 62}_0 c in DIMACS: 12695 12696 -12697 915 -12698 0 12695 12696 -12697 915 -12699 0 12695 12696 -12697 915 -12700 0 c 0-1 --> -1 c (-b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ -b^{15, 61}_0 ∧ -p_915) -> ( b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ b^{15, 62}_0) c in CNF: c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ p_915 ∨ b^{15, 62}_2 c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ p_915 ∨ -b^{15, 62}_1 c b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ p_915 ∨ b^{15, 62}_0 c in DIMACS: 12695 12696 12697 915 12698 0 12695 12696 12697 915 -12699 0 12695 12696 12697 915 12700 0 c -1-1 --> -2 c ( b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ b^{15, 61}_0 ∧ -p_915) -> ( b^{15, 62}_2 ∧ b^{15, 62}_1 ∧ -b^{15, 62}_0) c in CNF: c -b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ p_915 ∨ b^{15, 62}_2 c -b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ p_915 ∨ b^{15, 62}_1 c -b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ p_915 ∨ -b^{15, 62}_0 c in DIMACS: -12695 12696 -12697 915 12698 0 -12695 12696 -12697 915 12699 0 -12695 12696 -12697 915 -12700 0 c -2-1 --> break c ( b^{15, 61}_2 ∧ b^{15, 61}_1 ∧ -b^{15, 61}_0 ∧ -p_915) -> break c in CNF: c -b^{15, 61}_2 ∨ -b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ p_915 ∨ break c in DIMACS: -12695 -12696 12697 915 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 61}_2 ∧ -b^{15, 61}_1 ∧ -b^{15, 61}_0 ∧ true) c in CNF: c -b^{15, 61}_2 ∨ b^{15, 61}_1 ∨ b^{15, 61}_0 ∨ false c in DIMACS: -12695 12696 12697 0 c 3 does not represent an automaton state. c -(-b^{15, 61}_2 ∧ b^{15, 61}_1 ∧ b^{15, 61}_0 ∧ true) c in CNF: c b^{15, 61}_2 ∨ -b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ false c in DIMACS: 12695 -12696 -12697 0 c -3 does not represent an automaton state. c -( b^{15, 61}_2 ∧ b^{15, 61}_1 ∧ b^{15, 61}_0 ∧ true) c in CNF: c -b^{15, 61}_2 ∨ -b^{15, 61}_1 ∨ -b^{15, 61}_0 ∨ false c in DIMACS: -12695 -12696 -12697 0 c i = 62 c -2+1 --> -1 c ( b^{15, 62}_2 ∧ b^{15, 62}_1 ∧ -b^{15, 62}_0 ∧ p_930) -> ( b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ b^{15, 63}_0) c in CNF: c -b^{15, 62}_2 ∨ -b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ -p_930 ∨ b^{15, 63}_2 c -b^{15, 62}_2 ∨ -b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ -p_930 ∨ -b^{15, 63}_1 c -b^{15, 62}_2 ∨ -b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ -p_930 ∨ b^{15, 63}_0 c in DIMACS: -12698 -12699 12700 -930 12701 0 -12698 -12699 12700 -930 -12702 0 -12698 -12699 12700 -930 12703 0 c -1+1 --> 0 c ( b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ b^{15, 62}_0 ∧ p_930) -> (-b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ -b^{15, 63}_0) c in CNF: c -b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ -p_930 ∨ -b^{15, 63}_2 c -b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ -p_930 ∨ -b^{15, 63}_1 c -b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ -p_930 ∨ -b^{15, 63}_0 c in DIMACS: -12698 12699 -12700 -930 -12701 0 -12698 12699 -12700 -930 -12702 0 -12698 12699 -12700 -930 -12703 0 c 0+1 --> 1 c (-b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ -b^{15, 62}_0 ∧ p_930) -> (-b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ b^{15, 63}_0) c in CNF: c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ -p_930 ∨ -b^{15, 63}_2 c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ -p_930 ∨ -b^{15, 63}_1 c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ -p_930 ∨ b^{15, 63}_0 c in DIMACS: 12698 12699 12700 -930 -12701 0 12698 12699 12700 -930 -12702 0 12698 12699 12700 -930 12703 0 c 1+1 --> 2 c (-b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ b^{15, 62}_0 ∧ p_930) -> (-b^{15, 63}_2 ∧ b^{15, 63}_1 ∧ -b^{15, 63}_0) c in CNF: c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ -p_930 ∨ -b^{15, 63}_2 c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ -p_930 ∨ b^{15, 63}_1 c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ -p_930 ∨ -b^{15, 63}_0 c in DIMACS: 12698 12699 -12700 -930 -12701 0 12698 12699 -12700 -930 12702 0 12698 12699 -12700 -930 -12703 0 c 2+1 --> break c (-b^{15, 62}_2 ∧ b^{15, 62}_1 ∧ -b^{15, 62}_0 ∧ p_930) -> break c in CNF: c b^{15, 62}_2 ∨ -b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ -p_930 ∨ break c in DIMACS: 12698 -12699 12700 -930 1162 0 c 2-1 --> 1 c (-b^{15, 62}_2 ∧ b^{15, 62}_1 ∧ -b^{15, 62}_0 ∧ -p_930) -> (-b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ b^{15, 63}_0) c in CNF: c b^{15, 62}_2 ∨ -b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ p_930 ∨ -b^{15, 63}_2 c b^{15, 62}_2 ∨ -b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ p_930 ∨ -b^{15, 63}_1 c b^{15, 62}_2 ∨ -b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ p_930 ∨ b^{15, 63}_0 c in DIMACS: 12698 -12699 12700 930 -12701 0 12698 -12699 12700 930 -12702 0 12698 -12699 12700 930 12703 0 c 1-1 --> 0 c (-b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ b^{15, 62}_0 ∧ -p_930) -> (-b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ -b^{15, 63}_0) c in CNF: c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ p_930 ∨ -b^{15, 63}_2 c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ p_930 ∨ -b^{15, 63}_1 c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ p_930 ∨ -b^{15, 63}_0 c in DIMACS: 12698 12699 -12700 930 -12701 0 12698 12699 -12700 930 -12702 0 12698 12699 -12700 930 -12703 0 c 0-1 --> -1 c (-b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ -b^{15, 62}_0 ∧ -p_930) -> ( b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ b^{15, 63}_0) c in CNF: c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ p_930 ∨ b^{15, 63}_2 c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ p_930 ∨ -b^{15, 63}_1 c b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ p_930 ∨ b^{15, 63}_0 c in DIMACS: 12698 12699 12700 930 12701 0 12698 12699 12700 930 -12702 0 12698 12699 12700 930 12703 0 c -1-1 --> -2 c ( b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ b^{15, 62}_0 ∧ -p_930) -> ( b^{15, 63}_2 ∧ b^{15, 63}_1 ∧ -b^{15, 63}_0) c in CNF: c -b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ p_930 ∨ b^{15, 63}_2 c -b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ p_930 ∨ b^{15, 63}_1 c -b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ p_930 ∨ -b^{15, 63}_0 c in DIMACS: -12698 12699 -12700 930 12701 0 -12698 12699 -12700 930 12702 0 -12698 12699 -12700 930 -12703 0 c -2-1 --> break c ( b^{15, 62}_2 ∧ b^{15, 62}_1 ∧ -b^{15, 62}_0 ∧ -p_930) -> break c in CNF: c -b^{15, 62}_2 ∨ -b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ p_930 ∨ break c in DIMACS: -12698 -12699 12700 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 62}_2 ∧ -b^{15, 62}_1 ∧ -b^{15, 62}_0 ∧ true) c in CNF: c -b^{15, 62}_2 ∨ b^{15, 62}_1 ∨ b^{15, 62}_0 ∨ false c in DIMACS: -12698 12699 12700 0 c 3 does not represent an automaton state. c -(-b^{15, 62}_2 ∧ b^{15, 62}_1 ∧ b^{15, 62}_0 ∧ true) c in CNF: c b^{15, 62}_2 ∨ -b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ false c in DIMACS: 12698 -12699 -12700 0 c -3 does not represent an automaton state. c -( b^{15, 62}_2 ∧ b^{15, 62}_1 ∧ b^{15, 62}_0 ∧ true) c in CNF: c -b^{15, 62}_2 ∨ -b^{15, 62}_1 ∨ -b^{15, 62}_0 ∨ false c in DIMACS: -12698 -12699 -12700 0 c i = 63 c -2+1 --> -1 c ( b^{15, 63}_2 ∧ b^{15, 63}_1 ∧ -b^{15, 63}_0 ∧ p_945) -> ( b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ b^{15, 64}_0) c in CNF: c -b^{15, 63}_2 ∨ -b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ -p_945 ∨ b^{15, 64}_2 c -b^{15, 63}_2 ∨ -b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ -p_945 ∨ -b^{15, 64}_1 c -b^{15, 63}_2 ∨ -b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ -p_945 ∨ b^{15, 64}_0 c in DIMACS: -12701 -12702 12703 -945 12704 0 -12701 -12702 12703 -945 -12705 0 -12701 -12702 12703 -945 12706 0 c -1+1 --> 0 c ( b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ b^{15, 63}_0 ∧ p_945) -> (-b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ -b^{15, 64}_0) c in CNF: c -b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ -p_945 ∨ -b^{15, 64}_2 c -b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ -p_945 ∨ -b^{15, 64}_1 c -b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ -p_945 ∨ -b^{15, 64}_0 c in DIMACS: -12701 12702 -12703 -945 -12704 0 -12701 12702 -12703 -945 -12705 0 -12701 12702 -12703 -945 -12706 0 c 0+1 --> 1 c (-b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ -b^{15, 63}_0 ∧ p_945) -> (-b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ b^{15, 64}_0) c in CNF: c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ -p_945 ∨ -b^{15, 64}_2 c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ -p_945 ∨ -b^{15, 64}_1 c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ -p_945 ∨ b^{15, 64}_0 c in DIMACS: 12701 12702 12703 -945 -12704 0 12701 12702 12703 -945 -12705 0 12701 12702 12703 -945 12706 0 c 1+1 --> 2 c (-b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ b^{15, 63}_0 ∧ p_945) -> (-b^{15, 64}_2 ∧ b^{15, 64}_1 ∧ -b^{15, 64}_0) c in CNF: c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ -p_945 ∨ -b^{15, 64}_2 c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ -p_945 ∨ b^{15, 64}_1 c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ -p_945 ∨ -b^{15, 64}_0 c in DIMACS: 12701 12702 -12703 -945 -12704 0 12701 12702 -12703 -945 12705 0 12701 12702 -12703 -945 -12706 0 c 2+1 --> break c (-b^{15, 63}_2 ∧ b^{15, 63}_1 ∧ -b^{15, 63}_0 ∧ p_945) -> break c in CNF: c b^{15, 63}_2 ∨ -b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ -p_945 ∨ break c in DIMACS: 12701 -12702 12703 -945 1162 0 c 2-1 --> 1 c (-b^{15, 63}_2 ∧ b^{15, 63}_1 ∧ -b^{15, 63}_0 ∧ -p_945) -> (-b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ b^{15, 64}_0) c in CNF: c b^{15, 63}_2 ∨ -b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ p_945 ∨ -b^{15, 64}_2 c b^{15, 63}_2 ∨ -b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ p_945 ∨ -b^{15, 64}_1 c b^{15, 63}_2 ∨ -b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ p_945 ∨ b^{15, 64}_0 c in DIMACS: 12701 -12702 12703 945 -12704 0 12701 -12702 12703 945 -12705 0 12701 -12702 12703 945 12706 0 c 1-1 --> 0 c (-b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ b^{15, 63}_0 ∧ -p_945) -> (-b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ -b^{15, 64}_0) c in CNF: c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ p_945 ∨ -b^{15, 64}_2 c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ p_945 ∨ -b^{15, 64}_1 c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ p_945 ∨ -b^{15, 64}_0 c in DIMACS: 12701 12702 -12703 945 -12704 0 12701 12702 -12703 945 -12705 0 12701 12702 -12703 945 -12706 0 c 0-1 --> -1 c (-b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ -b^{15, 63}_0 ∧ -p_945) -> ( b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ b^{15, 64}_0) c in CNF: c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ p_945 ∨ b^{15, 64}_2 c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ p_945 ∨ -b^{15, 64}_1 c b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ p_945 ∨ b^{15, 64}_0 c in DIMACS: 12701 12702 12703 945 12704 0 12701 12702 12703 945 -12705 0 12701 12702 12703 945 12706 0 c -1-1 --> -2 c ( b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ b^{15, 63}_0 ∧ -p_945) -> ( b^{15, 64}_2 ∧ b^{15, 64}_1 ∧ -b^{15, 64}_0) c in CNF: c -b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ p_945 ∨ b^{15, 64}_2 c -b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ p_945 ∨ b^{15, 64}_1 c -b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ p_945 ∨ -b^{15, 64}_0 c in DIMACS: -12701 12702 -12703 945 12704 0 -12701 12702 -12703 945 12705 0 -12701 12702 -12703 945 -12706 0 c -2-1 --> break c ( b^{15, 63}_2 ∧ b^{15, 63}_1 ∧ -b^{15, 63}_0 ∧ -p_945) -> break c in CNF: c -b^{15, 63}_2 ∨ -b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ p_945 ∨ break c in DIMACS: -12701 -12702 12703 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 63}_2 ∧ -b^{15, 63}_1 ∧ -b^{15, 63}_0 ∧ true) c in CNF: c -b^{15, 63}_2 ∨ b^{15, 63}_1 ∨ b^{15, 63}_0 ∨ false c in DIMACS: -12701 12702 12703 0 c 3 does not represent an automaton state. c -(-b^{15, 63}_2 ∧ b^{15, 63}_1 ∧ b^{15, 63}_0 ∧ true) c in CNF: c b^{15, 63}_2 ∨ -b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ false c in DIMACS: 12701 -12702 -12703 0 c -3 does not represent an automaton state. c -( b^{15, 63}_2 ∧ b^{15, 63}_1 ∧ b^{15, 63}_0 ∧ true) c in CNF: c -b^{15, 63}_2 ∨ -b^{15, 63}_1 ∨ -b^{15, 63}_0 ∨ false c in DIMACS: -12701 -12702 -12703 0 c i = 64 c -2+1 --> -1 c ( b^{15, 64}_2 ∧ b^{15, 64}_1 ∧ -b^{15, 64}_0 ∧ p_960) -> ( b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ b^{15, 65}_0) c in CNF: c -b^{15, 64}_2 ∨ -b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ -p_960 ∨ b^{15, 65}_2 c -b^{15, 64}_2 ∨ -b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ -p_960 ∨ -b^{15, 65}_1 c -b^{15, 64}_2 ∨ -b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ -p_960 ∨ b^{15, 65}_0 c in DIMACS: -12704 -12705 12706 -960 12707 0 -12704 -12705 12706 -960 -12708 0 -12704 -12705 12706 -960 12709 0 c -1+1 --> 0 c ( b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ b^{15, 64}_0 ∧ p_960) -> (-b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ -b^{15, 65}_0) c in CNF: c -b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ -p_960 ∨ -b^{15, 65}_2 c -b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ -p_960 ∨ -b^{15, 65}_1 c -b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ -p_960 ∨ -b^{15, 65}_0 c in DIMACS: -12704 12705 -12706 -960 -12707 0 -12704 12705 -12706 -960 -12708 0 -12704 12705 -12706 -960 -12709 0 c 0+1 --> 1 c (-b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ -b^{15, 64}_0 ∧ p_960) -> (-b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ b^{15, 65}_0) c in CNF: c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ -p_960 ∨ -b^{15, 65}_2 c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ -p_960 ∨ -b^{15, 65}_1 c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ -p_960 ∨ b^{15, 65}_0 c in DIMACS: 12704 12705 12706 -960 -12707 0 12704 12705 12706 -960 -12708 0 12704 12705 12706 -960 12709 0 c 1+1 --> 2 c (-b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ b^{15, 64}_0 ∧ p_960) -> (-b^{15, 65}_2 ∧ b^{15, 65}_1 ∧ -b^{15, 65}_0) c in CNF: c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ -p_960 ∨ -b^{15, 65}_2 c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ -p_960 ∨ b^{15, 65}_1 c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ -p_960 ∨ -b^{15, 65}_0 c in DIMACS: 12704 12705 -12706 -960 -12707 0 12704 12705 -12706 -960 12708 0 12704 12705 -12706 -960 -12709 0 c 2+1 --> break c (-b^{15, 64}_2 ∧ b^{15, 64}_1 ∧ -b^{15, 64}_0 ∧ p_960) -> break c in CNF: c b^{15, 64}_2 ∨ -b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ -p_960 ∨ break c in DIMACS: 12704 -12705 12706 -960 1162 0 c 2-1 --> 1 c (-b^{15, 64}_2 ∧ b^{15, 64}_1 ∧ -b^{15, 64}_0 ∧ -p_960) -> (-b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ b^{15, 65}_0) c in CNF: c b^{15, 64}_2 ∨ -b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ p_960 ∨ -b^{15, 65}_2 c b^{15, 64}_2 ∨ -b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ p_960 ∨ -b^{15, 65}_1 c b^{15, 64}_2 ∨ -b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ p_960 ∨ b^{15, 65}_0 c in DIMACS: 12704 -12705 12706 960 -12707 0 12704 -12705 12706 960 -12708 0 12704 -12705 12706 960 12709 0 c 1-1 --> 0 c (-b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ b^{15, 64}_0 ∧ -p_960) -> (-b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ -b^{15, 65}_0) c in CNF: c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ p_960 ∨ -b^{15, 65}_2 c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ p_960 ∨ -b^{15, 65}_1 c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ p_960 ∨ -b^{15, 65}_0 c in DIMACS: 12704 12705 -12706 960 -12707 0 12704 12705 -12706 960 -12708 0 12704 12705 -12706 960 -12709 0 c 0-1 --> -1 c (-b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ -b^{15, 64}_0 ∧ -p_960) -> ( b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ b^{15, 65}_0) c in CNF: c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ p_960 ∨ b^{15, 65}_2 c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ p_960 ∨ -b^{15, 65}_1 c b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ p_960 ∨ b^{15, 65}_0 c in DIMACS: 12704 12705 12706 960 12707 0 12704 12705 12706 960 -12708 0 12704 12705 12706 960 12709 0 c -1-1 --> -2 c ( b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ b^{15, 64}_0 ∧ -p_960) -> ( b^{15, 65}_2 ∧ b^{15, 65}_1 ∧ -b^{15, 65}_0) c in CNF: c -b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ p_960 ∨ b^{15, 65}_2 c -b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ p_960 ∨ b^{15, 65}_1 c -b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ p_960 ∨ -b^{15, 65}_0 c in DIMACS: -12704 12705 -12706 960 12707 0 -12704 12705 -12706 960 12708 0 -12704 12705 -12706 960 -12709 0 c -2-1 --> break c ( b^{15, 64}_2 ∧ b^{15, 64}_1 ∧ -b^{15, 64}_0 ∧ -p_960) -> break c in CNF: c -b^{15, 64}_2 ∨ -b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ p_960 ∨ break c in DIMACS: -12704 -12705 12706 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 64}_2 ∧ -b^{15, 64}_1 ∧ -b^{15, 64}_0 ∧ true) c in CNF: c -b^{15, 64}_2 ∨ b^{15, 64}_1 ∨ b^{15, 64}_0 ∨ false c in DIMACS: -12704 12705 12706 0 c 3 does not represent an automaton state. c -(-b^{15, 64}_2 ∧ b^{15, 64}_1 ∧ b^{15, 64}_0 ∧ true) c in CNF: c b^{15, 64}_2 ∨ -b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ false c in DIMACS: 12704 -12705 -12706 0 c -3 does not represent an automaton state. c -( b^{15, 64}_2 ∧ b^{15, 64}_1 ∧ b^{15, 64}_0 ∧ true) c in CNF: c -b^{15, 64}_2 ∨ -b^{15, 64}_1 ∨ -b^{15, 64}_0 ∨ false c in DIMACS: -12704 -12705 -12706 0 c i = 65 c -2+1 --> -1 c ( b^{15, 65}_2 ∧ b^{15, 65}_1 ∧ -b^{15, 65}_0 ∧ p_975) -> ( b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ b^{15, 66}_0) c in CNF: c -b^{15, 65}_2 ∨ -b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ -p_975 ∨ b^{15, 66}_2 c -b^{15, 65}_2 ∨ -b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ -p_975 ∨ -b^{15, 66}_1 c -b^{15, 65}_2 ∨ -b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ -p_975 ∨ b^{15, 66}_0 c in DIMACS: -12707 -12708 12709 -975 12710 0 -12707 -12708 12709 -975 -12711 0 -12707 -12708 12709 -975 12712 0 c -1+1 --> 0 c ( b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ b^{15, 65}_0 ∧ p_975) -> (-b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ -b^{15, 66}_0) c in CNF: c -b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ -p_975 ∨ -b^{15, 66}_2 c -b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ -p_975 ∨ -b^{15, 66}_1 c -b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ -p_975 ∨ -b^{15, 66}_0 c in DIMACS: -12707 12708 -12709 -975 -12710 0 -12707 12708 -12709 -975 -12711 0 -12707 12708 -12709 -975 -12712 0 c 0+1 --> 1 c (-b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ -b^{15, 65}_0 ∧ p_975) -> (-b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ b^{15, 66}_0) c in CNF: c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ -p_975 ∨ -b^{15, 66}_2 c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ -p_975 ∨ -b^{15, 66}_1 c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ -p_975 ∨ b^{15, 66}_0 c in DIMACS: 12707 12708 12709 -975 -12710 0 12707 12708 12709 -975 -12711 0 12707 12708 12709 -975 12712 0 c 1+1 --> 2 c (-b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ b^{15, 65}_0 ∧ p_975) -> (-b^{15, 66}_2 ∧ b^{15, 66}_1 ∧ -b^{15, 66}_0) c in CNF: c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ -p_975 ∨ -b^{15, 66}_2 c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ -p_975 ∨ b^{15, 66}_1 c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ -p_975 ∨ -b^{15, 66}_0 c in DIMACS: 12707 12708 -12709 -975 -12710 0 12707 12708 -12709 -975 12711 0 12707 12708 -12709 -975 -12712 0 c 2+1 --> break c (-b^{15, 65}_2 ∧ b^{15, 65}_1 ∧ -b^{15, 65}_0 ∧ p_975) -> break c in CNF: c b^{15, 65}_2 ∨ -b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ -p_975 ∨ break c in DIMACS: 12707 -12708 12709 -975 1162 0 c 2-1 --> 1 c (-b^{15, 65}_2 ∧ b^{15, 65}_1 ∧ -b^{15, 65}_0 ∧ -p_975) -> (-b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ b^{15, 66}_0) c in CNF: c b^{15, 65}_2 ∨ -b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ p_975 ∨ -b^{15, 66}_2 c b^{15, 65}_2 ∨ -b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ p_975 ∨ -b^{15, 66}_1 c b^{15, 65}_2 ∨ -b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ p_975 ∨ b^{15, 66}_0 c in DIMACS: 12707 -12708 12709 975 -12710 0 12707 -12708 12709 975 -12711 0 12707 -12708 12709 975 12712 0 c 1-1 --> 0 c (-b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ b^{15, 65}_0 ∧ -p_975) -> (-b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ -b^{15, 66}_0) c in CNF: c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ p_975 ∨ -b^{15, 66}_2 c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ p_975 ∨ -b^{15, 66}_1 c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ p_975 ∨ -b^{15, 66}_0 c in DIMACS: 12707 12708 -12709 975 -12710 0 12707 12708 -12709 975 -12711 0 12707 12708 -12709 975 -12712 0 c 0-1 --> -1 c (-b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ -b^{15, 65}_0 ∧ -p_975) -> ( b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ b^{15, 66}_0) c in CNF: c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ p_975 ∨ b^{15, 66}_2 c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ p_975 ∨ -b^{15, 66}_1 c b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ p_975 ∨ b^{15, 66}_0 c in DIMACS: 12707 12708 12709 975 12710 0 12707 12708 12709 975 -12711 0 12707 12708 12709 975 12712 0 c -1-1 --> -2 c ( b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ b^{15, 65}_0 ∧ -p_975) -> ( b^{15, 66}_2 ∧ b^{15, 66}_1 ∧ -b^{15, 66}_0) c in CNF: c -b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ p_975 ∨ b^{15, 66}_2 c -b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ p_975 ∨ b^{15, 66}_1 c -b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ p_975 ∨ -b^{15, 66}_0 c in DIMACS: -12707 12708 -12709 975 12710 0 -12707 12708 -12709 975 12711 0 -12707 12708 -12709 975 -12712 0 c -2-1 --> break c ( b^{15, 65}_2 ∧ b^{15, 65}_1 ∧ -b^{15, 65}_0 ∧ -p_975) -> break c in CNF: c -b^{15, 65}_2 ∨ -b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ p_975 ∨ break c in DIMACS: -12707 -12708 12709 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 65}_2 ∧ -b^{15, 65}_1 ∧ -b^{15, 65}_0 ∧ true) c in CNF: c -b^{15, 65}_2 ∨ b^{15, 65}_1 ∨ b^{15, 65}_0 ∨ false c in DIMACS: -12707 12708 12709 0 c 3 does not represent an automaton state. c -(-b^{15, 65}_2 ∧ b^{15, 65}_1 ∧ b^{15, 65}_0 ∧ true) c in CNF: c b^{15, 65}_2 ∨ -b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ false c in DIMACS: 12707 -12708 -12709 0 c -3 does not represent an automaton state. c -( b^{15, 65}_2 ∧ b^{15, 65}_1 ∧ b^{15, 65}_0 ∧ true) c in CNF: c -b^{15, 65}_2 ∨ -b^{15, 65}_1 ∨ -b^{15, 65}_0 ∨ false c in DIMACS: -12707 -12708 -12709 0 c i = 66 c -2+1 --> -1 c ( b^{15, 66}_2 ∧ b^{15, 66}_1 ∧ -b^{15, 66}_0 ∧ p_990) -> ( b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ b^{15, 67}_0) c in CNF: c -b^{15, 66}_2 ∨ -b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ -p_990 ∨ b^{15, 67}_2 c -b^{15, 66}_2 ∨ -b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ -p_990 ∨ -b^{15, 67}_1 c -b^{15, 66}_2 ∨ -b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ -p_990 ∨ b^{15, 67}_0 c in DIMACS: -12710 -12711 12712 -990 12713 0 -12710 -12711 12712 -990 -12714 0 -12710 -12711 12712 -990 12715 0 c -1+1 --> 0 c ( b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ b^{15, 66}_0 ∧ p_990) -> (-b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ -b^{15, 67}_0) c in CNF: c -b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ -p_990 ∨ -b^{15, 67}_2 c -b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ -p_990 ∨ -b^{15, 67}_1 c -b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ -p_990 ∨ -b^{15, 67}_0 c in DIMACS: -12710 12711 -12712 -990 -12713 0 -12710 12711 -12712 -990 -12714 0 -12710 12711 -12712 -990 -12715 0 c 0+1 --> 1 c (-b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ -b^{15, 66}_0 ∧ p_990) -> (-b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ b^{15, 67}_0) c in CNF: c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ -p_990 ∨ -b^{15, 67}_2 c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ -p_990 ∨ -b^{15, 67}_1 c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ -p_990 ∨ b^{15, 67}_0 c in DIMACS: 12710 12711 12712 -990 -12713 0 12710 12711 12712 -990 -12714 0 12710 12711 12712 -990 12715 0 c 1+1 --> 2 c (-b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ b^{15, 66}_0 ∧ p_990) -> (-b^{15, 67}_2 ∧ b^{15, 67}_1 ∧ -b^{15, 67}_0) c in CNF: c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ -p_990 ∨ -b^{15, 67}_2 c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ -p_990 ∨ b^{15, 67}_1 c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ -p_990 ∨ -b^{15, 67}_0 c in DIMACS: 12710 12711 -12712 -990 -12713 0 12710 12711 -12712 -990 12714 0 12710 12711 -12712 -990 -12715 0 c 2+1 --> break c (-b^{15, 66}_2 ∧ b^{15, 66}_1 ∧ -b^{15, 66}_0 ∧ p_990) -> break c in CNF: c b^{15, 66}_2 ∨ -b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ -p_990 ∨ break c in DIMACS: 12710 -12711 12712 -990 1162 0 c 2-1 --> 1 c (-b^{15, 66}_2 ∧ b^{15, 66}_1 ∧ -b^{15, 66}_0 ∧ -p_990) -> (-b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ b^{15, 67}_0) c in CNF: c b^{15, 66}_2 ∨ -b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ p_990 ∨ -b^{15, 67}_2 c b^{15, 66}_2 ∨ -b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ p_990 ∨ -b^{15, 67}_1 c b^{15, 66}_2 ∨ -b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ p_990 ∨ b^{15, 67}_0 c in DIMACS: 12710 -12711 12712 990 -12713 0 12710 -12711 12712 990 -12714 0 12710 -12711 12712 990 12715 0 c 1-1 --> 0 c (-b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ b^{15, 66}_0 ∧ -p_990) -> (-b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ -b^{15, 67}_0) c in CNF: c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ p_990 ∨ -b^{15, 67}_2 c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ p_990 ∨ -b^{15, 67}_1 c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ p_990 ∨ -b^{15, 67}_0 c in DIMACS: 12710 12711 -12712 990 -12713 0 12710 12711 -12712 990 -12714 0 12710 12711 -12712 990 -12715 0 c 0-1 --> -1 c (-b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ -b^{15, 66}_0 ∧ -p_990) -> ( b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ b^{15, 67}_0) c in CNF: c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ p_990 ∨ b^{15, 67}_2 c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ p_990 ∨ -b^{15, 67}_1 c b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ p_990 ∨ b^{15, 67}_0 c in DIMACS: 12710 12711 12712 990 12713 0 12710 12711 12712 990 -12714 0 12710 12711 12712 990 12715 0 c -1-1 --> -2 c ( b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ b^{15, 66}_0 ∧ -p_990) -> ( b^{15, 67}_2 ∧ b^{15, 67}_1 ∧ -b^{15, 67}_0) c in CNF: c -b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ p_990 ∨ b^{15, 67}_2 c -b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ p_990 ∨ b^{15, 67}_1 c -b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ p_990 ∨ -b^{15, 67}_0 c in DIMACS: -12710 12711 -12712 990 12713 0 -12710 12711 -12712 990 12714 0 -12710 12711 -12712 990 -12715 0 c -2-1 --> break c ( b^{15, 66}_2 ∧ b^{15, 66}_1 ∧ -b^{15, 66}_0 ∧ -p_990) -> break c in CNF: c -b^{15, 66}_2 ∨ -b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ p_990 ∨ break c in DIMACS: -12710 -12711 12712 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 66}_2 ∧ -b^{15, 66}_1 ∧ -b^{15, 66}_0 ∧ true) c in CNF: c -b^{15, 66}_2 ∨ b^{15, 66}_1 ∨ b^{15, 66}_0 ∨ false c in DIMACS: -12710 12711 12712 0 c 3 does not represent an automaton state. c -(-b^{15, 66}_2 ∧ b^{15, 66}_1 ∧ b^{15, 66}_0 ∧ true) c in CNF: c b^{15, 66}_2 ∨ -b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ false c in DIMACS: 12710 -12711 -12712 0 c -3 does not represent an automaton state. c -( b^{15, 66}_2 ∧ b^{15, 66}_1 ∧ b^{15, 66}_0 ∧ true) c in CNF: c -b^{15, 66}_2 ∨ -b^{15, 66}_1 ∨ -b^{15, 66}_0 ∨ false c in DIMACS: -12710 -12711 -12712 0 c i = 67 c -2+1 --> -1 c ( b^{15, 67}_2 ∧ b^{15, 67}_1 ∧ -b^{15, 67}_0 ∧ p_1005) -> ( b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ b^{15, 68}_0) c in CNF: c -b^{15, 67}_2 ∨ -b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ -p_1005 ∨ b^{15, 68}_2 c -b^{15, 67}_2 ∨ -b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ -p_1005 ∨ -b^{15, 68}_1 c -b^{15, 67}_2 ∨ -b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ -p_1005 ∨ b^{15, 68}_0 c in DIMACS: -12713 -12714 12715 -1005 12716 0 -12713 -12714 12715 -1005 -12717 0 -12713 -12714 12715 -1005 12718 0 c -1+1 --> 0 c ( b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ b^{15, 67}_0 ∧ p_1005) -> (-b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ -b^{15, 68}_0) c in CNF: c -b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ -p_1005 ∨ -b^{15, 68}_2 c -b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ -p_1005 ∨ -b^{15, 68}_1 c -b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ -p_1005 ∨ -b^{15, 68}_0 c in DIMACS: -12713 12714 -12715 -1005 -12716 0 -12713 12714 -12715 -1005 -12717 0 -12713 12714 -12715 -1005 -12718 0 c 0+1 --> 1 c (-b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ -b^{15, 67}_0 ∧ p_1005) -> (-b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ b^{15, 68}_0) c in CNF: c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ -p_1005 ∨ -b^{15, 68}_2 c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ -p_1005 ∨ -b^{15, 68}_1 c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ -p_1005 ∨ b^{15, 68}_0 c in DIMACS: 12713 12714 12715 -1005 -12716 0 12713 12714 12715 -1005 -12717 0 12713 12714 12715 -1005 12718 0 c 1+1 --> 2 c (-b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ b^{15, 67}_0 ∧ p_1005) -> (-b^{15, 68}_2 ∧ b^{15, 68}_1 ∧ -b^{15, 68}_0) c in CNF: c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ -p_1005 ∨ -b^{15, 68}_2 c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ -p_1005 ∨ b^{15, 68}_1 c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ -p_1005 ∨ -b^{15, 68}_0 c in DIMACS: 12713 12714 -12715 -1005 -12716 0 12713 12714 -12715 -1005 12717 0 12713 12714 -12715 -1005 -12718 0 c 2+1 --> break c (-b^{15, 67}_2 ∧ b^{15, 67}_1 ∧ -b^{15, 67}_0 ∧ p_1005) -> break c in CNF: c b^{15, 67}_2 ∨ -b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ -p_1005 ∨ break c in DIMACS: 12713 -12714 12715 -1005 1162 0 c 2-1 --> 1 c (-b^{15, 67}_2 ∧ b^{15, 67}_1 ∧ -b^{15, 67}_0 ∧ -p_1005) -> (-b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ b^{15, 68}_0) c in CNF: c b^{15, 67}_2 ∨ -b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ p_1005 ∨ -b^{15, 68}_2 c b^{15, 67}_2 ∨ -b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ p_1005 ∨ -b^{15, 68}_1 c b^{15, 67}_2 ∨ -b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ p_1005 ∨ b^{15, 68}_0 c in DIMACS: 12713 -12714 12715 1005 -12716 0 12713 -12714 12715 1005 -12717 0 12713 -12714 12715 1005 12718 0 c 1-1 --> 0 c (-b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ b^{15, 67}_0 ∧ -p_1005) -> (-b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ -b^{15, 68}_0) c in CNF: c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ p_1005 ∨ -b^{15, 68}_2 c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ p_1005 ∨ -b^{15, 68}_1 c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ p_1005 ∨ -b^{15, 68}_0 c in DIMACS: 12713 12714 -12715 1005 -12716 0 12713 12714 -12715 1005 -12717 0 12713 12714 -12715 1005 -12718 0 c 0-1 --> -1 c (-b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ -b^{15, 67}_0 ∧ -p_1005) -> ( b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ b^{15, 68}_0) c in CNF: c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ p_1005 ∨ b^{15, 68}_2 c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ p_1005 ∨ -b^{15, 68}_1 c b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ p_1005 ∨ b^{15, 68}_0 c in DIMACS: 12713 12714 12715 1005 12716 0 12713 12714 12715 1005 -12717 0 12713 12714 12715 1005 12718 0 c -1-1 --> -2 c ( b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ b^{15, 67}_0 ∧ -p_1005) -> ( b^{15, 68}_2 ∧ b^{15, 68}_1 ∧ -b^{15, 68}_0) c in CNF: c -b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ p_1005 ∨ b^{15, 68}_2 c -b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ p_1005 ∨ b^{15, 68}_1 c -b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ p_1005 ∨ -b^{15, 68}_0 c in DIMACS: -12713 12714 -12715 1005 12716 0 -12713 12714 -12715 1005 12717 0 -12713 12714 -12715 1005 -12718 0 c -2-1 --> break c ( b^{15, 67}_2 ∧ b^{15, 67}_1 ∧ -b^{15, 67}_0 ∧ -p_1005) -> break c in CNF: c -b^{15, 67}_2 ∨ -b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ p_1005 ∨ break c in DIMACS: -12713 -12714 12715 1005 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 67}_2 ∧ -b^{15, 67}_1 ∧ -b^{15, 67}_0 ∧ true) c in CNF: c -b^{15, 67}_2 ∨ b^{15, 67}_1 ∨ b^{15, 67}_0 ∨ false c in DIMACS: -12713 12714 12715 0 c 3 does not represent an automaton state. c -(-b^{15, 67}_2 ∧ b^{15, 67}_1 ∧ b^{15, 67}_0 ∧ true) c in CNF: c b^{15, 67}_2 ∨ -b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ false c in DIMACS: 12713 -12714 -12715 0 c -3 does not represent an automaton state. c -( b^{15, 67}_2 ∧ b^{15, 67}_1 ∧ b^{15, 67}_0 ∧ true) c in CNF: c -b^{15, 67}_2 ∨ -b^{15, 67}_1 ∨ -b^{15, 67}_0 ∨ false c in DIMACS: -12713 -12714 -12715 0 c i = 68 c -2+1 --> -1 c ( b^{15, 68}_2 ∧ b^{15, 68}_1 ∧ -b^{15, 68}_0 ∧ p_1020) -> ( b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ b^{15, 69}_0) c in CNF: c -b^{15, 68}_2 ∨ -b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ -p_1020 ∨ b^{15, 69}_2 c -b^{15, 68}_2 ∨ -b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ -p_1020 ∨ -b^{15, 69}_1 c -b^{15, 68}_2 ∨ -b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ -p_1020 ∨ b^{15, 69}_0 c in DIMACS: -12716 -12717 12718 -1020 12719 0 -12716 -12717 12718 -1020 -12720 0 -12716 -12717 12718 -1020 12721 0 c -1+1 --> 0 c ( b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ b^{15, 68}_0 ∧ p_1020) -> (-b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ -b^{15, 69}_0) c in CNF: c -b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ -p_1020 ∨ -b^{15, 69}_2 c -b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ -p_1020 ∨ -b^{15, 69}_1 c -b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ -p_1020 ∨ -b^{15, 69}_0 c in DIMACS: -12716 12717 -12718 -1020 -12719 0 -12716 12717 -12718 -1020 -12720 0 -12716 12717 -12718 -1020 -12721 0 c 0+1 --> 1 c (-b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ -b^{15, 68}_0 ∧ p_1020) -> (-b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ b^{15, 69}_0) c in CNF: c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ -p_1020 ∨ -b^{15, 69}_2 c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ -p_1020 ∨ -b^{15, 69}_1 c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ -p_1020 ∨ b^{15, 69}_0 c in DIMACS: 12716 12717 12718 -1020 -12719 0 12716 12717 12718 -1020 -12720 0 12716 12717 12718 -1020 12721 0 c 1+1 --> 2 c (-b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ b^{15, 68}_0 ∧ p_1020) -> (-b^{15, 69}_2 ∧ b^{15, 69}_1 ∧ -b^{15, 69}_0) c in CNF: c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ -p_1020 ∨ -b^{15, 69}_2 c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ -p_1020 ∨ b^{15, 69}_1 c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ -p_1020 ∨ -b^{15, 69}_0 c in DIMACS: 12716 12717 -12718 -1020 -12719 0 12716 12717 -12718 -1020 12720 0 12716 12717 -12718 -1020 -12721 0 c 2+1 --> break c (-b^{15, 68}_2 ∧ b^{15, 68}_1 ∧ -b^{15, 68}_0 ∧ p_1020) -> break c in CNF: c b^{15, 68}_2 ∨ -b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ -p_1020 ∨ break c in DIMACS: 12716 -12717 12718 -1020 1162 0 c 2-1 --> 1 c (-b^{15, 68}_2 ∧ b^{15, 68}_1 ∧ -b^{15, 68}_0 ∧ -p_1020) -> (-b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ b^{15, 69}_0) c in CNF: c b^{15, 68}_2 ∨ -b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ p_1020 ∨ -b^{15, 69}_2 c b^{15, 68}_2 ∨ -b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ p_1020 ∨ -b^{15, 69}_1 c b^{15, 68}_2 ∨ -b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ p_1020 ∨ b^{15, 69}_0 c in DIMACS: 12716 -12717 12718 1020 -12719 0 12716 -12717 12718 1020 -12720 0 12716 -12717 12718 1020 12721 0 c 1-1 --> 0 c (-b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ b^{15, 68}_0 ∧ -p_1020) -> (-b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ -b^{15, 69}_0) c in CNF: c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ p_1020 ∨ -b^{15, 69}_2 c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ p_1020 ∨ -b^{15, 69}_1 c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ p_1020 ∨ -b^{15, 69}_0 c in DIMACS: 12716 12717 -12718 1020 -12719 0 12716 12717 -12718 1020 -12720 0 12716 12717 -12718 1020 -12721 0 c 0-1 --> -1 c (-b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ -b^{15, 68}_0 ∧ -p_1020) -> ( b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ b^{15, 69}_0) c in CNF: c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ p_1020 ∨ b^{15, 69}_2 c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ p_1020 ∨ -b^{15, 69}_1 c b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ p_1020 ∨ b^{15, 69}_0 c in DIMACS: 12716 12717 12718 1020 12719 0 12716 12717 12718 1020 -12720 0 12716 12717 12718 1020 12721 0 c -1-1 --> -2 c ( b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ b^{15, 68}_0 ∧ -p_1020) -> ( b^{15, 69}_2 ∧ b^{15, 69}_1 ∧ -b^{15, 69}_0) c in CNF: c -b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ p_1020 ∨ b^{15, 69}_2 c -b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ p_1020 ∨ b^{15, 69}_1 c -b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ p_1020 ∨ -b^{15, 69}_0 c in DIMACS: -12716 12717 -12718 1020 12719 0 -12716 12717 -12718 1020 12720 0 -12716 12717 -12718 1020 -12721 0 c -2-1 --> break c ( b^{15, 68}_2 ∧ b^{15, 68}_1 ∧ -b^{15, 68}_0 ∧ -p_1020) -> break c in CNF: c -b^{15, 68}_2 ∨ -b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ p_1020 ∨ break c in DIMACS: -12716 -12717 12718 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 68}_2 ∧ -b^{15, 68}_1 ∧ -b^{15, 68}_0 ∧ true) c in CNF: c -b^{15, 68}_2 ∨ b^{15, 68}_1 ∨ b^{15, 68}_0 ∨ false c in DIMACS: -12716 12717 12718 0 c 3 does not represent an automaton state. c -(-b^{15, 68}_2 ∧ b^{15, 68}_1 ∧ b^{15, 68}_0 ∧ true) c in CNF: c b^{15, 68}_2 ∨ -b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ false c in DIMACS: 12716 -12717 -12718 0 c -3 does not represent an automaton state. c -( b^{15, 68}_2 ∧ b^{15, 68}_1 ∧ b^{15, 68}_0 ∧ true) c in CNF: c -b^{15, 68}_2 ∨ -b^{15, 68}_1 ∨ -b^{15, 68}_0 ∨ false c in DIMACS: -12716 -12717 -12718 0 c i = 69 c -2+1 --> -1 c ( b^{15, 69}_2 ∧ b^{15, 69}_1 ∧ -b^{15, 69}_0 ∧ p_1035) -> ( b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ b^{15, 70}_0) c in CNF: c -b^{15, 69}_2 ∨ -b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ -p_1035 ∨ b^{15, 70}_2 c -b^{15, 69}_2 ∨ -b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ -p_1035 ∨ -b^{15, 70}_1 c -b^{15, 69}_2 ∨ -b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ -p_1035 ∨ b^{15, 70}_0 c in DIMACS: -12719 -12720 12721 -1035 12722 0 -12719 -12720 12721 -1035 -12723 0 -12719 -12720 12721 -1035 12724 0 c -1+1 --> 0 c ( b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ b^{15, 69}_0 ∧ p_1035) -> (-b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ -b^{15, 70}_0) c in CNF: c -b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ -p_1035 ∨ -b^{15, 70}_2 c -b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ -p_1035 ∨ -b^{15, 70}_1 c -b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ -p_1035 ∨ -b^{15, 70}_0 c in DIMACS: -12719 12720 -12721 -1035 -12722 0 -12719 12720 -12721 -1035 -12723 0 -12719 12720 -12721 -1035 -12724 0 c 0+1 --> 1 c (-b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ -b^{15, 69}_0 ∧ p_1035) -> (-b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ b^{15, 70}_0) c in CNF: c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ -p_1035 ∨ -b^{15, 70}_2 c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ -p_1035 ∨ -b^{15, 70}_1 c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ -p_1035 ∨ b^{15, 70}_0 c in DIMACS: 12719 12720 12721 -1035 -12722 0 12719 12720 12721 -1035 -12723 0 12719 12720 12721 -1035 12724 0 c 1+1 --> 2 c (-b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ b^{15, 69}_0 ∧ p_1035) -> (-b^{15, 70}_2 ∧ b^{15, 70}_1 ∧ -b^{15, 70}_0) c in CNF: c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ -p_1035 ∨ -b^{15, 70}_2 c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ -p_1035 ∨ b^{15, 70}_1 c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ -p_1035 ∨ -b^{15, 70}_0 c in DIMACS: 12719 12720 -12721 -1035 -12722 0 12719 12720 -12721 -1035 12723 0 12719 12720 -12721 -1035 -12724 0 c 2+1 --> break c (-b^{15, 69}_2 ∧ b^{15, 69}_1 ∧ -b^{15, 69}_0 ∧ p_1035) -> break c in CNF: c b^{15, 69}_2 ∨ -b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ -p_1035 ∨ break c in DIMACS: 12719 -12720 12721 -1035 1162 0 c 2-1 --> 1 c (-b^{15, 69}_2 ∧ b^{15, 69}_1 ∧ -b^{15, 69}_0 ∧ -p_1035) -> (-b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ b^{15, 70}_0) c in CNF: c b^{15, 69}_2 ∨ -b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ p_1035 ∨ -b^{15, 70}_2 c b^{15, 69}_2 ∨ -b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ p_1035 ∨ -b^{15, 70}_1 c b^{15, 69}_2 ∨ -b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ p_1035 ∨ b^{15, 70}_0 c in DIMACS: 12719 -12720 12721 1035 -12722 0 12719 -12720 12721 1035 -12723 0 12719 -12720 12721 1035 12724 0 c 1-1 --> 0 c (-b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ b^{15, 69}_0 ∧ -p_1035) -> (-b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ -b^{15, 70}_0) c in CNF: c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ p_1035 ∨ -b^{15, 70}_2 c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ p_1035 ∨ -b^{15, 70}_1 c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ p_1035 ∨ -b^{15, 70}_0 c in DIMACS: 12719 12720 -12721 1035 -12722 0 12719 12720 -12721 1035 -12723 0 12719 12720 -12721 1035 -12724 0 c 0-1 --> -1 c (-b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ -b^{15, 69}_0 ∧ -p_1035) -> ( b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ b^{15, 70}_0) c in CNF: c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ p_1035 ∨ b^{15, 70}_2 c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ p_1035 ∨ -b^{15, 70}_1 c b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ p_1035 ∨ b^{15, 70}_0 c in DIMACS: 12719 12720 12721 1035 12722 0 12719 12720 12721 1035 -12723 0 12719 12720 12721 1035 12724 0 c -1-1 --> -2 c ( b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ b^{15, 69}_0 ∧ -p_1035) -> ( b^{15, 70}_2 ∧ b^{15, 70}_1 ∧ -b^{15, 70}_0) c in CNF: c -b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ p_1035 ∨ b^{15, 70}_2 c -b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ p_1035 ∨ b^{15, 70}_1 c -b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ p_1035 ∨ -b^{15, 70}_0 c in DIMACS: -12719 12720 -12721 1035 12722 0 -12719 12720 -12721 1035 12723 0 -12719 12720 -12721 1035 -12724 0 c -2-1 --> break c ( b^{15, 69}_2 ∧ b^{15, 69}_1 ∧ -b^{15, 69}_0 ∧ -p_1035) -> break c in CNF: c -b^{15, 69}_2 ∨ -b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ p_1035 ∨ break c in DIMACS: -12719 -12720 12721 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 69}_2 ∧ -b^{15, 69}_1 ∧ -b^{15, 69}_0 ∧ true) c in CNF: c -b^{15, 69}_2 ∨ b^{15, 69}_1 ∨ b^{15, 69}_0 ∨ false c in DIMACS: -12719 12720 12721 0 c 3 does not represent an automaton state. c -(-b^{15, 69}_2 ∧ b^{15, 69}_1 ∧ b^{15, 69}_0 ∧ true) c in CNF: c b^{15, 69}_2 ∨ -b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ false c in DIMACS: 12719 -12720 -12721 0 c -3 does not represent an automaton state. c -( b^{15, 69}_2 ∧ b^{15, 69}_1 ∧ b^{15, 69}_0 ∧ true) c in CNF: c -b^{15, 69}_2 ∨ -b^{15, 69}_1 ∨ -b^{15, 69}_0 ∨ false c in DIMACS: -12719 -12720 -12721 0 c i = 70 c -2+1 --> -1 c ( b^{15, 70}_2 ∧ b^{15, 70}_1 ∧ -b^{15, 70}_0 ∧ p_1050) -> ( b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ b^{15, 71}_0) c in CNF: c -b^{15, 70}_2 ∨ -b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ -p_1050 ∨ b^{15, 71}_2 c -b^{15, 70}_2 ∨ -b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ -p_1050 ∨ -b^{15, 71}_1 c -b^{15, 70}_2 ∨ -b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ -p_1050 ∨ b^{15, 71}_0 c in DIMACS: -12722 -12723 12724 -1050 12725 0 -12722 -12723 12724 -1050 -12726 0 -12722 -12723 12724 -1050 12727 0 c -1+1 --> 0 c ( b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ b^{15, 70}_0 ∧ p_1050) -> (-b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ -b^{15, 71}_0) c in CNF: c -b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ -p_1050 ∨ -b^{15, 71}_2 c -b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ -p_1050 ∨ -b^{15, 71}_1 c -b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ -p_1050 ∨ -b^{15, 71}_0 c in DIMACS: -12722 12723 -12724 -1050 -12725 0 -12722 12723 -12724 -1050 -12726 0 -12722 12723 -12724 -1050 -12727 0 c 0+1 --> 1 c (-b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ -b^{15, 70}_0 ∧ p_1050) -> (-b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ b^{15, 71}_0) c in CNF: c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ -p_1050 ∨ -b^{15, 71}_2 c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ -p_1050 ∨ -b^{15, 71}_1 c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ -p_1050 ∨ b^{15, 71}_0 c in DIMACS: 12722 12723 12724 -1050 -12725 0 12722 12723 12724 -1050 -12726 0 12722 12723 12724 -1050 12727 0 c 1+1 --> 2 c (-b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ b^{15, 70}_0 ∧ p_1050) -> (-b^{15, 71}_2 ∧ b^{15, 71}_1 ∧ -b^{15, 71}_0) c in CNF: c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ -p_1050 ∨ -b^{15, 71}_2 c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ -p_1050 ∨ b^{15, 71}_1 c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ -p_1050 ∨ -b^{15, 71}_0 c in DIMACS: 12722 12723 -12724 -1050 -12725 0 12722 12723 -12724 -1050 12726 0 12722 12723 -12724 -1050 -12727 0 c 2+1 --> break c (-b^{15, 70}_2 ∧ b^{15, 70}_1 ∧ -b^{15, 70}_0 ∧ p_1050) -> break c in CNF: c b^{15, 70}_2 ∨ -b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ -p_1050 ∨ break c in DIMACS: 12722 -12723 12724 -1050 1162 0 c 2-1 --> 1 c (-b^{15, 70}_2 ∧ b^{15, 70}_1 ∧ -b^{15, 70}_0 ∧ -p_1050) -> (-b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ b^{15, 71}_0) c in CNF: c b^{15, 70}_2 ∨ -b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ p_1050 ∨ -b^{15, 71}_2 c b^{15, 70}_2 ∨ -b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ p_1050 ∨ -b^{15, 71}_1 c b^{15, 70}_2 ∨ -b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ p_1050 ∨ b^{15, 71}_0 c in DIMACS: 12722 -12723 12724 1050 -12725 0 12722 -12723 12724 1050 -12726 0 12722 -12723 12724 1050 12727 0 c 1-1 --> 0 c (-b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ b^{15, 70}_0 ∧ -p_1050) -> (-b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ -b^{15, 71}_0) c in CNF: c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ p_1050 ∨ -b^{15, 71}_2 c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ p_1050 ∨ -b^{15, 71}_1 c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ p_1050 ∨ -b^{15, 71}_0 c in DIMACS: 12722 12723 -12724 1050 -12725 0 12722 12723 -12724 1050 -12726 0 12722 12723 -12724 1050 -12727 0 c 0-1 --> -1 c (-b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ -b^{15, 70}_0 ∧ -p_1050) -> ( b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ b^{15, 71}_0) c in CNF: c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ p_1050 ∨ b^{15, 71}_2 c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ p_1050 ∨ -b^{15, 71}_1 c b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ p_1050 ∨ b^{15, 71}_0 c in DIMACS: 12722 12723 12724 1050 12725 0 12722 12723 12724 1050 -12726 0 12722 12723 12724 1050 12727 0 c -1-1 --> -2 c ( b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ b^{15, 70}_0 ∧ -p_1050) -> ( b^{15, 71}_2 ∧ b^{15, 71}_1 ∧ -b^{15, 71}_0) c in CNF: c -b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ p_1050 ∨ b^{15, 71}_2 c -b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ p_1050 ∨ b^{15, 71}_1 c -b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ p_1050 ∨ -b^{15, 71}_0 c in DIMACS: -12722 12723 -12724 1050 12725 0 -12722 12723 -12724 1050 12726 0 -12722 12723 -12724 1050 -12727 0 c -2-1 --> break c ( b^{15, 70}_2 ∧ b^{15, 70}_1 ∧ -b^{15, 70}_0 ∧ -p_1050) -> break c in CNF: c -b^{15, 70}_2 ∨ -b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ p_1050 ∨ break c in DIMACS: -12722 -12723 12724 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 70}_2 ∧ -b^{15, 70}_1 ∧ -b^{15, 70}_0 ∧ true) c in CNF: c -b^{15, 70}_2 ∨ b^{15, 70}_1 ∨ b^{15, 70}_0 ∨ false c in DIMACS: -12722 12723 12724 0 c 3 does not represent an automaton state. c -(-b^{15, 70}_2 ∧ b^{15, 70}_1 ∧ b^{15, 70}_0 ∧ true) c in CNF: c b^{15, 70}_2 ∨ -b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ false c in DIMACS: 12722 -12723 -12724 0 c -3 does not represent an automaton state. c -( b^{15, 70}_2 ∧ b^{15, 70}_1 ∧ b^{15, 70}_0 ∧ true) c in CNF: c -b^{15, 70}_2 ∨ -b^{15, 70}_1 ∨ -b^{15, 70}_0 ∨ false c in DIMACS: -12722 -12723 -12724 0 c i = 71 c -2+1 --> -1 c ( b^{15, 71}_2 ∧ b^{15, 71}_1 ∧ -b^{15, 71}_0 ∧ p_1065) -> ( b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ b^{15, 72}_0) c in CNF: c -b^{15, 71}_2 ∨ -b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ -p_1065 ∨ b^{15, 72}_2 c -b^{15, 71}_2 ∨ -b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ -p_1065 ∨ -b^{15, 72}_1 c -b^{15, 71}_2 ∨ -b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ -p_1065 ∨ b^{15, 72}_0 c in DIMACS: -12725 -12726 12727 -1065 12728 0 -12725 -12726 12727 -1065 -12729 0 -12725 -12726 12727 -1065 12730 0 c -1+1 --> 0 c ( b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ b^{15, 71}_0 ∧ p_1065) -> (-b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ -b^{15, 72}_0) c in CNF: c -b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ -p_1065 ∨ -b^{15, 72}_2 c -b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ -p_1065 ∨ -b^{15, 72}_1 c -b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ -p_1065 ∨ -b^{15, 72}_0 c in DIMACS: -12725 12726 -12727 -1065 -12728 0 -12725 12726 -12727 -1065 -12729 0 -12725 12726 -12727 -1065 -12730 0 c 0+1 --> 1 c (-b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ -b^{15, 71}_0 ∧ p_1065) -> (-b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ b^{15, 72}_0) c in CNF: c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ -p_1065 ∨ -b^{15, 72}_2 c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ -p_1065 ∨ -b^{15, 72}_1 c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ -p_1065 ∨ b^{15, 72}_0 c in DIMACS: 12725 12726 12727 -1065 -12728 0 12725 12726 12727 -1065 -12729 0 12725 12726 12727 -1065 12730 0 c 1+1 --> 2 c (-b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ b^{15, 71}_0 ∧ p_1065) -> (-b^{15, 72}_2 ∧ b^{15, 72}_1 ∧ -b^{15, 72}_0) c in CNF: c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ -p_1065 ∨ -b^{15, 72}_2 c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ -p_1065 ∨ b^{15, 72}_1 c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ -p_1065 ∨ -b^{15, 72}_0 c in DIMACS: 12725 12726 -12727 -1065 -12728 0 12725 12726 -12727 -1065 12729 0 12725 12726 -12727 -1065 -12730 0 c 2+1 --> break c (-b^{15, 71}_2 ∧ b^{15, 71}_1 ∧ -b^{15, 71}_0 ∧ p_1065) -> break c in CNF: c b^{15, 71}_2 ∨ -b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ -p_1065 ∨ break c in DIMACS: 12725 -12726 12727 -1065 1162 0 c 2-1 --> 1 c (-b^{15, 71}_2 ∧ b^{15, 71}_1 ∧ -b^{15, 71}_0 ∧ -p_1065) -> (-b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ b^{15, 72}_0) c in CNF: c b^{15, 71}_2 ∨ -b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ p_1065 ∨ -b^{15, 72}_2 c b^{15, 71}_2 ∨ -b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ p_1065 ∨ -b^{15, 72}_1 c b^{15, 71}_2 ∨ -b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ p_1065 ∨ b^{15, 72}_0 c in DIMACS: 12725 -12726 12727 1065 -12728 0 12725 -12726 12727 1065 -12729 0 12725 -12726 12727 1065 12730 0 c 1-1 --> 0 c (-b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ b^{15, 71}_0 ∧ -p_1065) -> (-b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ -b^{15, 72}_0) c in CNF: c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ p_1065 ∨ -b^{15, 72}_2 c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ p_1065 ∨ -b^{15, 72}_1 c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ p_1065 ∨ -b^{15, 72}_0 c in DIMACS: 12725 12726 -12727 1065 -12728 0 12725 12726 -12727 1065 -12729 0 12725 12726 -12727 1065 -12730 0 c 0-1 --> -1 c (-b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ -b^{15, 71}_0 ∧ -p_1065) -> ( b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ b^{15, 72}_0) c in CNF: c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ p_1065 ∨ b^{15, 72}_2 c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ p_1065 ∨ -b^{15, 72}_1 c b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ p_1065 ∨ b^{15, 72}_0 c in DIMACS: 12725 12726 12727 1065 12728 0 12725 12726 12727 1065 -12729 0 12725 12726 12727 1065 12730 0 c -1-1 --> -2 c ( b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ b^{15, 71}_0 ∧ -p_1065) -> ( b^{15, 72}_2 ∧ b^{15, 72}_1 ∧ -b^{15, 72}_0) c in CNF: c -b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ p_1065 ∨ b^{15, 72}_2 c -b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ p_1065 ∨ b^{15, 72}_1 c -b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ p_1065 ∨ -b^{15, 72}_0 c in DIMACS: -12725 12726 -12727 1065 12728 0 -12725 12726 -12727 1065 12729 0 -12725 12726 -12727 1065 -12730 0 c -2-1 --> break c ( b^{15, 71}_2 ∧ b^{15, 71}_1 ∧ -b^{15, 71}_0 ∧ -p_1065) -> break c in CNF: c -b^{15, 71}_2 ∨ -b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ p_1065 ∨ break c in DIMACS: -12725 -12726 12727 1065 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 71}_2 ∧ -b^{15, 71}_1 ∧ -b^{15, 71}_0 ∧ true) c in CNF: c -b^{15, 71}_2 ∨ b^{15, 71}_1 ∨ b^{15, 71}_0 ∨ false c in DIMACS: -12725 12726 12727 0 c 3 does not represent an automaton state. c -(-b^{15, 71}_2 ∧ b^{15, 71}_1 ∧ b^{15, 71}_0 ∧ true) c in CNF: c b^{15, 71}_2 ∨ -b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ false c in DIMACS: 12725 -12726 -12727 0 c -3 does not represent an automaton state. c -( b^{15, 71}_2 ∧ b^{15, 71}_1 ∧ b^{15, 71}_0 ∧ true) c in CNF: c -b^{15, 71}_2 ∨ -b^{15, 71}_1 ∨ -b^{15, 71}_0 ∨ false c in DIMACS: -12725 -12726 -12727 0 c i = 72 c -2+1 --> -1 c ( b^{15, 72}_2 ∧ b^{15, 72}_1 ∧ -b^{15, 72}_0 ∧ p_1080) -> ( b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ b^{15, 73}_0) c in CNF: c -b^{15, 72}_2 ∨ -b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ -p_1080 ∨ b^{15, 73}_2 c -b^{15, 72}_2 ∨ -b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ -p_1080 ∨ -b^{15, 73}_1 c -b^{15, 72}_2 ∨ -b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ -p_1080 ∨ b^{15, 73}_0 c in DIMACS: -12728 -12729 12730 -1080 12731 0 -12728 -12729 12730 -1080 -12732 0 -12728 -12729 12730 -1080 12733 0 c -1+1 --> 0 c ( b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ b^{15, 72}_0 ∧ p_1080) -> (-b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ -b^{15, 73}_0) c in CNF: c -b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ -p_1080 ∨ -b^{15, 73}_2 c -b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ -p_1080 ∨ -b^{15, 73}_1 c -b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ -p_1080 ∨ -b^{15, 73}_0 c in DIMACS: -12728 12729 -12730 -1080 -12731 0 -12728 12729 -12730 -1080 -12732 0 -12728 12729 -12730 -1080 -12733 0 c 0+1 --> 1 c (-b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ -b^{15, 72}_0 ∧ p_1080) -> (-b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ b^{15, 73}_0) c in CNF: c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ -p_1080 ∨ -b^{15, 73}_2 c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ -p_1080 ∨ -b^{15, 73}_1 c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ -p_1080 ∨ b^{15, 73}_0 c in DIMACS: 12728 12729 12730 -1080 -12731 0 12728 12729 12730 -1080 -12732 0 12728 12729 12730 -1080 12733 0 c 1+1 --> 2 c (-b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ b^{15, 72}_0 ∧ p_1080) -> (-b^{15, 73}_2 ∧ b^{15, 73}_1 ∧ -b^{15, 73}_0) c in CNF: c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ -p_1080 ∨ -b^{15, 73}_2 c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ -p_1080 ∨ b^{15, 73}_1 c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ -p_1080 ∨ -b^{15, 73}_0 c in DIMACS: 12728 12729 -12730 -1080 -12731 0 12728 12729 -12730 -1080 12732 0 12728 12729 -12730 -1080 -12733 0 c 2+1 --> break c (-b^{15, 72}_2 ∧ b^{15, 72}_1 ∧ -b^{15, 72}_0 ∧ p_1080) -> break c in CNF: c b^{15, 72}_2 ∨ -b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ -p_1080 ∨ break c in DIMACS: 12728 -12729 12730 -1080 1162 0 c 2-1 --> 1 c (-b^{15, 72}_2 ∧ b^{15, 72}_1 ∧ -b^{15, 72}_0 ∧ -p_1080) -> (-b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ b^{15, 73}_0) c in CNF: c b^{15, 72}_2 ∨ -b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ p_1080 ∨ -b^{15, 73}_2 c b^{15, 72}_2 ∨ -b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ p_1080 ∨ -b^{15, 73}_1 c b^{15, 72}_2 ∨ -b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ p_1080 ∨ b^{15, 73}_0 c in DIMACS: 12728 -12729 12730 1080 -12731 0 12728 -12729 12730 1080 -12732 0 12728 -12729 12730 1080 12733 0 c 1-1 --> 0 c (-b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ b^{15, 72}_0 ∧ -p_1080) -> (-b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ -b^{15, 73}_0) c in CNF: c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ p_1080 ∨ -b^{15, 73}_2 c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ p_1080 ∨ -b^{15, 73}_1 c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ p_1080 ∨ -b^{15, 73}_0 c in DIMACS: 12728 12729 -12730 1080 -12731 0 12728 12729 -12730 1080 -12732 0 12728 12729 -12730 1080 -12733 0 c 0-1 --> -1 c (-b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ -b^{15, 72}_0 ∧ -p_1080) -> ( b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ b^{15, 73}_0) c in CNF: c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ p_1080 ∨ b^{15, 73}_2 c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ p_1080 ∨ -b^{15, 73}_1 c b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ p_1080 ∨ b^{15, 73}_0 c in DIMACS: 12728 12729 12730 1080 12731 0 12728 12729 12730 1080 -12732 0 12728 12729 12730 1080 12733 0 c -1-1 --> -2 c ( b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ b^{15, 72}_0 ∧ -p_1080) -> ( b^{15, 73}_2 ∧ b^{15, 73}_1 ∧ -b^{15, 73}_0) c in CNF: c -b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ p_1080 ∨ b^{15, 73}_2 c -b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ p_1080 ∨ b^{15, 73}_1 c -b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ p_1080 ∨ -b^{15, 73}_0 c in DIMACS: -12728 12729 -12730 1080 12731 0 -12728 12729 -12730 1080 12732 0 -12728 12729 -12730 1080 -12733 0 c -2-1 --> break c ( b^{15, 72}_2 ∧ b^{15, 72}_1 ∧ -b^{15, 72}_0 ∧ -p_1080) -> break c in CNF: c -b^{15, 72}_2 ∨ -b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ p_1080 ∨ break c in DIMACS: -12728 -12729 12730 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 72}_2 ∧ -b^{15, 72}_1 ∧ -b^{15, 72}_0 ∧ true) c in CNF: c -b^{15, 72}_2 ∨ b^{15, 72}_1 ∨ b^{15, 72}_0 ∨ false c in DIMACS: -12728 12729 12730 0 c 3 does not represent an automaton state. c -(-b^{15, 72}_2 ∧ b^{15, 72}_1 ∧ b^{15, 72}_0 ∧ true) c in CNF: c b^{15, 72}_2 ∨ -b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ false c in DIMACS: 12728 -12729 -12730 0 c -3 does not represent an automaton state. c -( b^{15, 72}_2 ∧ b^{15, 72}_1 ∧ b^{15, 72}_0 ∧ true) c in CNF: c -b^{15, 72}_2 ∨ -b^{15, 72}_1 ∨ -b^{15, 72}_0 ∨ false c in DIMACS: -12728 -12729 -12730 0 c i = 73 c -2+1 --> -1 c ( b^{15, 73}_2 ∧ b^{15, 73}_1 ∧ -b^{15, 73}_0 ∧ p_1095) -> ( b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ b^{15, 74}_0) c in CNF: c -b^{15, 73}_2 ∨ -b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ -p_1095 ∨ b^{15, 74}_2 c -b^{15, 73}_2 ∨ -b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ -p_1095 ∨ -b^{15, 74}_1 c -b^{15, 73}_2 ∨ -b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ -p_1095 ∨ b^{15, 74}_0 c in DIMACS: -12731 -12732 12733 -1095 12734 0 -12731 -12732 12733 -1095 -12735 0 -12731 -12732 12733 -1095 12736 0 c -1+1 --> 0 c ( b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ b^{15, 73}_0 ∧ p_1095) -> (-b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ -b^{15, 74}_0) c in CNF: c -b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ -p_1095 ∨ -b^{15, 74}_2 c -b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ -p_1095 ∨ -b^{15, 74}_1 c -b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ -p_1095 ∨ -b^{15, 74}_0 c in DIMACS: -12731 12732 -12733 -1095 -12734 0 -12731 12732 -12733 -1095 -12735 0 -12731 12732 -12733 -1095 -12736 0 c 0+1 --> 1 c (-b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ -b^{15, 73}_0 ∧ p_1095) -> (-b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ b^{15, 74}_0) c in CNF: c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ -p_1095 ∨ -b^{15, 74}_2 c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ -p_1095 ∨ -b^{15, 74}_1 c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ -p_1095 ∨ b^{15, 74}_0 c in DIMACS: 12731 12732 12733 -1095 -12734 0 12731 12732 12733 -1095 -12735 0 12731 12732 12733 -1095 12736 0 c 1+1 --> 2 c (-b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ b^{15, 73}_0 ∧ p_1095) -> (-b^{15, 74}_2 ∧ b^{15, 74}_1 ∧ -b^{15, 74}_0) c in CNF: c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ -p_1095 ∨ -b^{15, 74}_2 c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ -p_1095 ∨ b^{15, 74}_1 c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ -p_1095 ∨ -b^{15, 74}_0 c in DIMACS: 12731 12732 -12733 -1095 -12734 0 12731 12732 -12733 -1095 12735 0 12731 12732 -12733 -1095 -12736 0 c 2+1 --> break c (-b^{15, 73}_2 ∧ b^{15, 73}_1 ∧ -b^{15, 73}_0 ∧ p_1095) -> break c in CNF: c b^{15, 73}_2 ∨ -b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ -p_1095 ∨ break c in DIMACS: 12731 -12732 12733 -1095 1162 0 c 2-1 --> 1 c (-b^{15, 73}_2 ∧ b^{15, 73}_1 ∧ -b^{15, 73}_0 ∧ -p_1095) -> (-b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ b^{15, 74}_0) c in CNF: c b^{15, 73}_2 ∨ -b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ p_1095 ∨ -b^{15, 74}_2 c b^{15, 73}_2 ∨ -b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ p_1095 ∨ -b^{15, 74}_1 c b^{15, 73}_2 ∨ -b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ p_1095 ∨ b^{15, 74}_0 c in DIMACS: 12731 -12732 12733 1095 -12734 0 12731 -12732 12733 1095 -12735 0 12731 -12732 12733 1095 12736 0 c 1-1 --> 0 c (-b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ b^{15, 73}_0 ∧ -p_1095) -> (-b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ -b^{15, 74}_0) c in CNF: c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ p_1095 ∨ -b^{15, 74}_2 c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ p_1095 ∨ -b^{15, 74}_1 c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ p_1095 ∨ -b^{15, 74}_0 c in DIMACS: 12731 12732 -12733 1095 -12734 0 12731 12732 -12733 1095 -12735 0 12731 12732 -12733 1095 -12736 0 c 0-1 --> -1 c (-b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ -b^{15, 73}_0 ∧ -p_1095) -> ( b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ b^{15, 74}_0) c in CNF: c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ p_1095 ∨ b^{15, 74}_2 c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ p_1095 ∨ -b^{15, 74}_1 c b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ p_1095 ∨ b^{15, 74}_0 c in DIMACS: 12731 12732 12733 1095 12734 0 12731 12732 12733 1095 -12735 0 12731 12732 12733 1095 12736 0 c -1-1 --> -2 c ( b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ b^{15, 73}_0 ∧ -p_1095) -> ( b^{15, 74}_2 ∧ b^{15, 74}_1 ∧ -b^{15, 74}_0) c in CNF: c -b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ p_1095 ∨ b^{15, 74}_2 c -b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ p_1095 ∨ b^{15, 74}_1 c -b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ p_1095 ∨ -b^{15, 74}_0 c in DIMACS: -12731 12732 -12733 1095 12734 0 -12731 12732 -12733 1095 12735 0 -12731 12732 -12733 1095 -12736 0 c -2-1 --> break c ( b^{15, 73}_2 ∧ b^{15, 73}_1 ∧ -b^{15, 73}_0 ∧ -p_1095) -> break c in CNF: c -b^{15, 73}_2 ∨ -b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ p_1095 ∨ break c in DIMACS: -12731 -12732 12733 1095 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 73}_2 ∧ -b^{15, 73}_1 ∧ -b^{15, 73}_0 ∧ true) c in CNF: c -b^{15, 73}_2 ∨ b^{15, 73}_1 ∨ b^{15, 73}_0 ∨ false c in DIMACS: -12731 12732 12733 0 c 3 does not represent an automaton state. c -(-b^{15, 73}_2 ∧ b^{15, 73}_1 ∧ b^{15, 73}_0 ∧ true) c in CNF: c b^{15, 73}_2 ∨ -b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ false c in DIMACS: 12731 -12732 -12733 0 c -3 does not represent an automaton state. c -( b^{15, 73}_2 ∧ b^{15, 73}_1 ∧ b^{15, 73}_0 ∧ true) c in CNF: c -b^{15, 73}_2 ∨ -b^{15, 73}_1 ∨ -b^{15, 73}_0 ∨ false c in DIMACS: -12731 -12732 -12733 0 c i = 74 c -2+1 --> -1 c ( b^{15, 74}_2 ∧ b^{15, 74}_1 ∧ -b^{15, 74}_0 ∧ p_1110) -> ( b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ b^{15, 75}_0) c in CNF: c -b^{15, 74}_2 ∨ -b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ -p_1110 ∨ b^{15, 75}_2 c -b^{15, 74}_2 ∨ -b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ -p_1110 ∨ -b^{15, 75}_1 c -b^{15, 74}_2 ∨ -b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ -p_1110 ∨ b^{15, 75}_0 c in DIMACS: -12734 -12735 12736 -1110 12737 0 -12734 -12735 12736 -1110 -12738 0 -12734 -12735 12736 -1110 12739 0 c -1+1 --> 0 c ( b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ b^{15, 74}_0 ∧ p_1110) -> (-b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ -b^{15, 75}_0) c in CNF: c -b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ -p_1110 ∨ -b^{15, 75}_2 c -b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ -p_1110 ∨ -b^{15, 75}_1 c -b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ -p_1110 ∨ -b^{15, 75}_0 c in DIMACS: -12734 12735 -12736 -1110 -12737 0 -12734 12735 -12736 -1110 -12738 0 -12734 12735 -12736 -1110 -12739 0 c 0+1 --> 1 c (-b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ -b^{15, 74}_0 ∧ p_1110) -> (-b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ b^{15, 75}_0) c in CNF: c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ -p_1110 ∨ -b^{15, 75}_2 c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ -p_1110 ∨ -b^{15, 75}_1 c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ -p_1110 ∨ b^{15, 75}_0 c in DIMACS: 12734 12735 12736 -1110 -12737 0 12734 12735 12736 -1110 -12738 0 12734 12735 12736 -1110 12739 0 c 1+1 --> 2 c (-b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ b^{15, 74}_0 ∧ p_1110) -> (-b^{15, 75}_2 ∧ b^{15, 75}_1 ∧ -b^{15, 75}_0) c in CNF: c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ -p_1110 ∨ -b^{15, 75}_2 c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ -p_1110 ∨ b^{15, 75}_1 c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ -p_1110 ∨ -b^{15, 75}_0 c in DIMACS: 12734 12735 -12736 -1110 -12737 0 12734 12735 -12736 -1110 12738 0 12734 12735 -12736 -1110 -12739 0 c 2+1 --> break c (-b^{15, 74}_2 ∧ b^{15, 74}_1 ∧ -b^{15, 74}_0 ∧ p_1110) -> break c in CNF: c b^{15, 74}_2 ∨ -b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ -p_1110 ∨ break c in DIMACS: 12734 -12735 12736 -1110 1162 0 c 2-1 --> 1 c (-b^{15, 74}_2 ∧ b^{15, 74}_1 ∧ -b^{15, 74}_0 ∧ -p_1110) -> (-b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ b^{15, 75}_0) c in CNF: c b^{15, 74}_2 ∨ -b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ p_1110 ∨ -b^{15, 75}_2 c b^{15, 74}_2 ∨ -b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ p_1110 ∨ -b^{15, 75}_1 c b^{15, 74}_2 ∨ -b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ p_1110 ∨ b^{15, 75}_0 c in DIMACS: 12734 -12735 12736 1110 -12737 0 12734 -12735 12736 1110 -12738 0 12734 -12735 12736 1110 12739 0 c 1-1 --> 0 c (-b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ b^{15, 74}_0 ∧ -p_1110) -> (-b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ -b^{15, 75}_0) c in CNF: c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ p_1110 ∨ -b^{15, 75}_2 c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ p_1110 ∨ -b^{15, 75}_1 c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ p_1110 ∨ -b^{15, 75}_0 c in DIMACS: 12734 12735 -12736 1110 -12737 0 12734 12735 -12736 1110 -12738 0 12734 12735 -12736 1110 -12739 0 c 0-1 --> -1 c (-b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ -b^{15, 74}_0 ∧ -p_1110) -> ( b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ b^{15, 75}_0) c in CNF: c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ p_1110 ∨ b^{15, 75}_2 c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ p_1110 ∨ -b^{15, 75}_1 c b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ p_1110 ∨ b^{15, 75}_0 c in DIMACS: 12734 12735 12736 1110 12737 0 12734 12735 12736 1110 -12738 0 12734 12735 12736 1110 12739 0 c -1-1 --> -2 c ( b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ b^{15, 74}_0 ∧ -p_1110) -> ( b^{15, 75}_2 ∧ b^{15, 75}_1 ∧ -b^{15, 75}_0) c in CNF: c -b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ p_1110 ∨ b^{15, 75}_2 c -b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ p_1110 ∨ b^{15, 75}_1 c -b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ p_1110 ∨ -b^{15, 75}_0 c in DIMACS: -12734 12735 -12736 1110 12737 0 -12734 12735 -12736 1110 12738 0 -12734 12735 -12736 1110 -12739 0 c -2-1 --> break c ( b^{15, 74}_2 ∧ b^{15, 74}_1 ∧ -b^{15, 74}_0 ∧ -p_1110) -> break c in CNF: c -b^{15, 74}_2 ∨ -b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ p_1110 ∨ break c in DIMACS: -12734 -12735 12736 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 74}_2 ∧ -b^{15, 74}_1 ∧ -b^{15, 74}_0 ∧ true) c in CNF: c -b^{15, 74}_2 ∨ b^{15, 74}_1 ∨ b^{15, 74}_0 ∨ false c in DIMACS: -12734 12735 12736 0 c 3 does not represent an automaton state. c -(-b^{15, 74}_2 ∧ b^{15, 74}_1 ∧ b^{15, 74}_0 ∧ true) c in CNF: c b^{15, 74}_2 ∨ -b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ false c in DIMACS: 12734 -12735 -12736 0 c -3 does not represent an automaton state. c -( b^{15, 74}_2 ∧ b^{15, 74}_1 ∧ b^{15, 74}_0 ∧ true) c in CNF: c -b^{15, 74}_2 ∨ -b^{15, 74}_1 ∨ -b^{15, 74}_0 ∨ false c in DIMACS: -12734 -12735 -12736 0 c i = 75 c -2+1 --> -1 c ( b^{15, 75}_2 ∧ b^{15, 75}_1 ∧ -b^{15, 75}_0 ∧ p_1125) -> ( b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ b^{15, 76}_0) c in CNF: c -b^{15, 75}_2 ∨ -b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ -p_1125 ∨ b^{15, 76}_2 c -b^{15, 75}_2 ∨ -b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ -p_1125 ∨ -b^{15, 76}_1 c -b^{15, 75}_2 ∨ -b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ -p_1125 ∨ b^{15, 76}_0 c in DIMACS: -12737 -12738 12739 -1125 12740 0 -12737 -12738 12739 -1125 -12741 0 -12737 -12738 12739 -1125 12742 0 c -1+1 --> 0 c ( b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ b^{15, 75}_0 ∧ p_1125) -> (-b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ -b^{15, 76}_0) c in CNF: c -b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ -p_1125 ∨ -b^{15, 76}_2 c -b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ -p_1125 ∨ -b^{15, 76}_1 c -b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ -p_1125 ∨ -b^{15, 76}_0 c in DIMACS: -12737 12738 -12739 -1125 -12740 0 -12737 12738 -12739 -1125 -12741 0 -12737 12738 -12739 -1125 -12742 0 c 0+1 --> 1 c (-b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ -b^{15, 75}_0 ∧ p_1125) -> (-b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ b^{15, 76}_0) c in CNF: c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ -p_1125 ∨ -b^{15, 76}_2 c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ -p_1125 ∨ -b^{15, 76}_1 c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ -p_1125 ∨ b^{15, 76}_0 c in DIMACS: 12737 12738 12739 -1125 -12740 0 12737 12738 12739 -1125 -12741 0 12737 12738 12739 -1125 12742 0 c 1+1 --> 2 c (-b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ b^{15, 75}_0 ∧ p_1125) -> (-b^{15, 76}_2 ∧ b^{15, 76}_1 ∧ -b^{15, 76}_0) c in CNF: c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ -p_1125 ∨ -b^{15, 76}_2 c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ -p_1125 ∨ b^{15, 76}_1 c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ -p_1125 ∨ -b^{15, 76}_0 c in DIMACS: 12737 12738 -12739 -1125 -12740 0 12737 12738 -12739 -1125 12741 0 12737 12738 -12739 -1125 -12742 0 c 2+1 --> break c (-b^{15, 75}_2 ∧ b^{15, 75}_1 ∧ -b^{15, 75}_0 ∧ p_1125) -> break c in CNF: c b^{15, 75}_2 ∨ -b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ -p_1125 ∨ break c in DIMACS: 12737 -12738 12739 -1125 1162 0 c 2-1 --> 1 c (-b^{15, 75}_2 ∧ b^{15, 75}_1 ∧ -b^{15, 75}_0 ∧ -p_1125) -> (-b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ b^{15, 76}_0) c in CNF: c b^{15, 75}_2 ∨ -b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ p_1125 ∨ -b^{15, 76}_2 c b^{15, 75}_2 ∨ -b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ p_1125 ∨ -b^{15, 76}_1 c b^{15, 75}_2 ∨ -b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ p_1125 ∨ b^{15, 76}_0 c in DIMACS: 12737 -12738 12739 1125 -12740 0 12737 -12738 12739 1125 -12741 0 12737 -12738 12739 1125 12742 0 c 1-1 --> 0 c (-b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ b^{15, 75}_0 ∧ -p_1125) -> (-b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ -b^{15, 76}_0) c in CNF: c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ p_1125 ∨ -b^{15, 76}_2 c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ p_1125 ∨ -b^{15, 76}_1 c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ p_1125 ∨ -b^{15, 76}_0 c in DIMACS: 12737 12738 -12739 1125 -12740 0 12737 12738 -12739 1125 -12741 0 12737 12738 -12739 1125 -12742 0 c 0-1 --> -1 c (-b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ -b^{15, 75}_0 ∧ -p_1125) -> ( b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ b^{15, 76}_0) c in CNF: c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ p_1125 ∨ b^{15, 76}_2 c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ p_1125 ∨ -b^{15, 76}_1 c b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ p_1125 ∨ b^{15, 76}_0 c in DIMACS: 12737 12738 12739 1125 12740 0 12737 12738 12739 1125 -12741 0 12737 12738 12739 1125 12742 0 c -1-1 --> -2 c ( b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ b^{15, 75}_0 ∧ -p_1125) -> ( b^{15, 76}_2 ∧ b^{15, 76}_1 ∧ -b^{15, 76}_0) c in CNF: c -b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ p_1125 ∨ b^{15, 76}_2 c -b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ p_1125 ∨ b^{15, 76}_1 c -b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ p_1125 ∨ -b^{15, 76}_0 c in DIMACS: -12737 12738 -12739 1125 12740 0 -12737 12738 -12739 1125 12741 0 -12737 12738 -12739 1125 -12742 0 c -2-1 --> break c ( b^{15, 75}_2 ∧ b^{15, 75}_1 ∧ -b^{15, 75}_0 ∧ -p_1125) -> break c in CNF: c -b^{15, 75}_2 ∨ -b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ p_1125 ∨ break c in DIMACS: -12737 -12738 12739 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 75}_2 ∧ -b^{15, 75}_1 ∧ -b^{15, 75}_0 ∧ true) c in CNF: c -b^{15, 75}_2 ∨ b^{15, 75}_1 ∨ b^{15, 75}_0 ∨ false c in DIMACS: -12737 12738 12739 0 c 3 does not represent an automaton state. c -(-b^{15, 75}_2 ∧ b^{15, 75}_1 ∧ b^{15, 75}_0 ∧ true) c in CNF: c b^{15, 75}_2 ∨ -b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ false c in DIMACS: 12737 -12738 -12739 0 c -3 does not represent an automaton state. c -( b^{15, 75}_2 ∧ b^{15, 75}_1 ∧ b^{15, 75}_0 ∧ true) c in CNF: c -b^{15, 75}_2 ∨ -b^{15, 75}_1 ∨ -b^{15, 75}_0 ∨ false c in DIMACS: -12737 -12738 -12739 0 c i = 76 c -2+1 --> -1 c ( b^{15, 76}_2 ∧ b^{15, 76}_1 ∧ -b^{15, 76}_0 ∧ p_1140) -> ( b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ b^{15, 77}_0) c in CNF: c -b^{15, 76}_2 ∨ -b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ -p_1140 ∨ b^{15, 77}_2 c -b^{15, 76}_2 ∨ -b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ -p_1140 ∨ -b^{15, 77}_1 c -b^{15, 76}_2 ∨ -b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ -p_1140 ∨ b^{15, 77}_0 c in DIMACS: -12740 -12741 12742 -1140 12743 0 -12740 -12741 12742 -1140 -12744 0 -12740 -12741 12742 -1140 12745 0 c -1+1 --> 0 c ( b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ b^{15, 76}_0 ∧ p_1140) -> (-b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ -b^{15, 77}_0) c in CNF: c -b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ -p_1140 ∨ -b^{15, 77}_2 c -b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ -p_1140 ∨ -b^{15, 77}_1 c -b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ -p_1140 ∨ -b^{15, 77}_0 c in DIMACS: -12740 12741 -12742 -1140 -12743 0 -12740 12741 -12742 -1140 -12744 0 -12740 12741 -12742 -1140 -12745 0 c 0+1 --> 1 c (-b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ -b^{15, 76}_0 ∧ p_1140) -> (-b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ b^{15, 77}_0) c in CNF: c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ -p_1140 ∨ -b^{15, 77}_2 c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ -p_1140 ∨ -b^{15, 77}_1 c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ -p_1140 ∨ b^{15, 77}_0 c in DIMACS: 12740 12741 12742 -1140 -12743 0 12740 12741 12742 -1140 -12744 0 12740 12741 12742 -1140 12745 0 c 1+1 --> 2 c (-b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ b^{15, 76}_0 ∧ p_1140) -> (-b^{15, 77}_2 ∧ b^{15, 77}_1 ∧ -b^{15, 77}_0) c in CNF: c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ -p_1140 ∨ -b^{15, 77}_2 c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ -p_1140 ∨ b^{15, 77}_1 c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ -p_1140 ∨ -b^{15, 77}_0 c in DIMACS: 12740 12741 -12742 -1140 -12743 0 12740 12741 -12742 -1140 12744 0 12740 12741 -12742 -1140 -12745 0 c 2+1 --> break c (-b^{15, 76}_2 ∧ b^{15, 76}_1 ∧ -b^{15, 76}_0 ∧ p_1140) -> break c in CNF: c b^{15, 76}_2 ∨ -b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ -p_1140 ∨ break c in DIMACS: 12740 -12741 12742 -1140 1162 0 c 2-1 --> 1 c (-b^{15, 76}_2 ∧ b^{15, 76}_1 ∧ -b^{15, 76}_0 ∧ -p_1140) -> (-b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ b^{15, 77}_0) c in CNF: c b^{15, 76}_2 ∨ -b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ p_1140 ∨ -b^{15, 77}_2 c b^{15, 76}_2 ∨ -b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ p_1140 ∨ -b^{15, 77}_1 c b^{15, 76}_2 ∨ -b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ p_1140 ∨ b^{15, 77}_0 c in DIMACS: 12740 -12741 12742 1140 -12743 0 12740 -12741 12742 1140 -12744 0 12740 -12741 12742 1140 12745 0 c 1-1 --> 0 c (-b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ b^{15, 76}_0 ∧ -p_1140) -> (-b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ -b^{15, 77}_0) c in CNF: c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ p_1140 ∨ -b^{15, 77}_2 c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ p_1140 ∨ -b^{15, 77}_1 c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ p_1140 ∨ -b^{15, 77}_0 c in DIMACS: 12740 12741 -12742 1140 -12743 0 12740 12741 -12742 1140 -12744 0 12740 12741 -12742 1140 -12745 0 c 0-1 --> -1 c (-b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ -b^{15, 76}_0 ∧ -p_1140) -> ( b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ b^{15, 77}_0) c in CNF: c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ p_1140 ∨ b^{15, 77}_2 c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ p_1140 ∨ -b^{15, 77}_1 c b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ p_1140 ∨ b^{15, 77}_0 c in DIMACS: 12740 12741 12742 1140 12743 0 12740 12741 12742 1140 -12744 0 12740 12741 12742 1140 12745 0 c -1-1 --> -2 c ( b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ b^{15, 76}_0 ∧ -p_1140) -> ( b^{15, 77}_2 ∧ b^{15, 77}_1 ∧ -b^{15, 77}_0) c in CNF: c -b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ p_1140 ∨ b^{15, 77}_2 c -b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ p_1140 ∨ b^{15, 77}_1 c -b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ p_1140 ∨ -b^{15, 77}_0 c in DIMACS: -12740 12741 -12742 1140 12743 0 -12740 12741 -12742 1140 12744 0 -12740 12741 -12742 1140 -12745 0 c -2-1 --> break c ( b^{15, 76}_2 ∧ b^{15, 76}_1 ∧ -b^{15, 76}_0 ∧ -p_1140) -> break c in CNF: c -b^{15, 76}_2 ∨ -b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ p_1140 ∨ break c in DIMACS: -12740 -12741 12742 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 76}_2 ∧ -b^{15, 76}_1 ∧ -b^{15, 76}_0 ∧ true) c in CNF: c -b^{15, 76}_2 ∨ b^{15, 76}_1 ∨ b^{15, 76}_0 ∨ false c in DIMACS: -12740 12741 12742 0 c 3 does not represent an automaton state. c -(-b^{15, 76}_2 ∧ b^{15, 76}_1 ∧ b^{15, 76}_0 ∧ true) c in CNF: c b^{15, 76}_2 ∨ -b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ false c in DIMACS: 12740 -12741 -12742 0 c -3 does not represent an automaton state. c -( b^{15, 76}_2 ∧ b^{15, 76}_1 ∧ b^{15, 76}_0 ∧ true) c in CNF: c -b^{15, 76}_2 ∨ -b^{15, 76}_1 ∨ -b^{15, 76}_0 ∨ false c in DIMACS: -12740 -12741 -12742 0 c i = 77 c -2+1 --> -1 c ( b^{15, 77}_2 ∧ b^{15, 77}_1 ∧ -b^{15, 77}_0 ∧ p_1155) -> ( b^{15, 78}_2 ∧ -b^{15, 78}_1 ∧ b^{15, 78}_0) c in CNF: c -b^{15, 77}_2 ∨ -b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ -p_1155 ∨ b^{15, 78}_2 c -b^{15, 77}_2 ∨ -b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ -p_1155 ∨ -b^{15, 78}_1 c -b^{15, 77}_2 ∨ -b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ -p_1155 ∨ b^{15, 78}_0 c in DIMACS: -12743 -12744 12745 -1155 12746 0 -12743 -12744 12745 -1155 -12747 0 -12743 -12744 12745 -1155 12748 0 c -1+1 --> 0 c ( b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ b^{15, 77}_0 ∧ p_1155) -> (-b^{15, 78}_2 ∧ -b^{15, 78}_1 ∧ -b^{15, 78}_0) c in CNF: c -b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ -p_1155 ∨ -b^{15, 78}_2 c -b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ -p_1155 ∨ -b^{15, 78}_1 c -b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ -p_1155 ∨ -b^{15, 78}_0 c in DIMACS: -12743 12744 -12745 -1155 -12746 0 -12743 12744 -12745 -1155 -12747 0 -12743 12744 -12745 -1155 -12748 0 c 0+1 --> 1 c (-b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ -b^{15, 77}_0 ∧ p_1155) -> (-b^{15, 78}_2 ∧ -b^{15, 78}_1 ∧ b^{15, 78}_0) c in CNF: c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ -p_1155 ∨ -b^{15, 78}_2 c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ -p_1155 ∨ -b^{15, 78}_1 c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ -p_1155 ∨ b^{15, 78}_0 c in DIMACS: 12743 12744 12745 -1155 -12746 0 12743 12744 12745 -1155 -12747 0 12743 12744 12745 -1155 12748 0 c 1+1 --> 2 c (-b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ b^{15, 77}_0 ∧ p_1155) -> (-b^{15, 78}_2 ∧ b^{15, 78}_1 ∧ -b^{15, 78}_0) c in CNF: c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ -p_1155 ∨ -b^{15, 78}_2 c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ -p_1155 ∨ b^{15, 78}_1 c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ -p_1155 ∨ -b^{15, 78}_0 c in DIMACS: 12743 12744 -12745 -1155 -12746 0 12743 12744 -12745 -1155 12747 0 12743 12744 -12745 -1155 -12748 0 c 2+1 --> break c (-b^{15, 77}_2 ∧ b^{15, 77}_1 ∧ -b^{15, 77}_0 ∧ p_1155) -> break c in CNF: c b^{15, 77}_2 ∨ -b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ -p_1155 ∨ break c in DIMACS: 12743 -12744 12745 -1155 1162 0 c 2-1 --> 1 c (-b^{15, 77}_2 ∧ b^{15, 77}_1 ∧ -b^{15, 77}_0 ∧ -p_1155) -> (-b^{15, 78}_2 ∧ -b^{15, 78}_1 ∧ b^{15, 78}_0) c in CNF: c b^{15, 77}_2 ∨ -b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ p_1155 ∨ -b^{15, 78}_2 c b^{15, 77}_2 ∨ -b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ p_1155 ∨ -b^{15, 78}_1 c b^{15, 77}_2 ∨ -b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ p_1155 ∨ b^{15, 78}_0 c in DIMACS: 12743 -12744 12745 1155 -12746 0 12743 -12744 12745 1155 -12747 0 12743 -12744 12745 1155 12748 0 c 1-1 --> 0 c (-b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ b^{15, 77}_0 ∧ -p_1155) -> (-b^{15, 78}_2 ∧ -b^{15, 78}_1 ∧ -b^{15, 78}_0) c in CNF: c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ p_1155 ∨ -b^{15, 78}_2 c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ p_1155 ∨ -b^{15, 78}_1 c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ p_1155 ∨ -b^{15, 78}_0 c in DIMACS: 12743 12744 -12745 1155 -12746 0 12743 12744 -12745 1155 -12747 0 12743 12744 -12745 1155 -12748 0 c 0-1 --> -1 c (-b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ -b^{15, 77}_0 ∧ -p_1155) -> ( b^{15, 78}_2 ∧ -b^{15, 78}_1 ∧ b^{15, 78}_0) c in CNF: c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ p_1155 ∨ b^{15, 78}_2 c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ p_1155 ∨ -b^{15, 78}_1 c b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ p_1155 ∨ b^{15, 78}_0 c in DIMACS: 12743 12744 12745 1155 12746 0 12743 12744 12745 1155 -12747 0 12743 12744 12745 1155 12748 0 c -1-1 --> -2 c ( b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ b^{15, 77}_0 ∧ -p_1155) -> ( b^{15, 78}_2 ∧ b^{15, 78}_1 ∧ -b^{15, 78}_0) c in CNF: c -b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ p_1155 ∨ b^{15, 78}_2 c -b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ p_1155 ∨ b^{15, 78}_1 c -b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ p_1155 ∨ -b^{15, 78}_0 c in DIMACS: -12743 12744 -12745 1155 12746 0 -12743 12744 -12745 1155 12747 0 -12743 12744 -12745 1155 -12748 0 c -2-1 --> break c ( b^{15, 77}_2 ∧ b^{15, 77}_1 ∧ -b^{15, 77}_0 ∧ -p_1155) -> break c in CNF: c -b^{15, 77}_2 ∨ -b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ p_1155 ∨ break c in DIMACS: -12743 -12744 12745 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{15, 77}_2 ∧ -b^{15, 77}_1 ∧ -b^{15, 77}_0 ∧ true) c in CNF: c -b^{15, 77}_2 ∨ b^{15, 77}_1 ∨ b^{15, 77}_0 ∨ false c in DIMACS: -12743 12744 12745 0 c 3 does not represent an automaton state. c -(-b^{15, 77}_2 ∧ b^{15, 77}_1 ∧ b^{15, 77}_0 ∧ true) c in CNF: c b^{15, 77}_2 ∨ -b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ false c in DIMACS: 12743 -12744 -12745 0 c -3 does not represent an automaton state. c -( b^{15, 77}_2 ∧ b^{15, 77}_1 ∧ b^{15, 77}_0 ∧ true) c in CNF: c -b^{15, 77}_2 ∨ -b^{15, 77}_1 ∨ -b^{15, 77}_0 ∨ false c in DIMACS: -12743 -12744 -12745 0 c INIT for k = 16 c -b^{16, 1}_2 c -b^{16, 1}_1 c -b^{16, 1}_0 c in DIMACS: -12749 0 -12750 0 -12751 0 c Transitions for k = 16 c i = 1 c -2+1 --> -1 c ( b^{16, 1}_2 ∧ b^{16, 1}_1 ∧ -b^{16, 1}_0 ∧ p_16) -> ( b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ b^{16, 2}_0) c in CNF: c -b^{16, 1}_2 ∨ -b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ -p_16 ∨ b^{16, 2}_2 c -b^{16, 1}_2 ∨ -b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ -p_16 ∨ -b^{16, 2}_1 c -b^{16, 1}_2 ∨ -b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ -p_16 ∨ b^{16, 2}_0 c in DIMACS: -12749 -12750 12751 -16 12752 0 -12749 -12750 12751 -16 -12753 0 -12749 -12750 12751 -16 12754 0 c -1+1 --> 0 c ( b^{16, 1}_2 ∧ -b^{16, 1}_1 ∧ b^{16, 1}_0 ∧ p_16) -> (-b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ -b^{16, 2}_0) c in CNF: c -b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ -p_16 ∨ -b^{16, 2}_2 c -b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ -p_16 ∨ -b^{16, 2}_1 c -b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ -p_16 ∨ -b^{16, 2}_0 c in DIMACS: -12749 12750 -12751 -16 -12752 0 -12749 12750 -12751 -16 -12753 0 -12749 12750 -12751 -16 -12754 0 c 0+1 --> 1 c (-b^{16, 1}_2 ∧ -b^{16, 1}_1 ∧ -b^{16, 1}_0 ∧ p_16) -> (-b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ b^{16, 2}_0) c in CNF: c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ -p_16 ∨ -b^{16, 2}_2 c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ -p_16 ∨ -b^{16, 2}_1 c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ -p_16 ∨ b^{16, 2}_0 c in DIMACS: 12749 12750 12751 -16 -12752 0 12749 12750 12751 -16 -12753 0 12749 12750 12751 -16 12754 0 c 1+1 --> 2 c (-b^{16, 1}_2 ∧ -b^{16, 1}_1 ∧ b^{16, 1}_0 ∧ p_16) -> (-b^{16, 2}_2 ∧ b^{16, 2}_1 ∧ -b^{16, 2}_0) c in CNF: c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ -p_16 ∨ -b^{16, 2}_2 c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ -p_16 ∨ b^{16, 2}_1 c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ -p_16 ∨ -b^{16, 2}_0 c in DIMACS: 12749 12750 -12751 -16 -12752 0 12749 12750 -12751 -16 12753 0 12749 12750 -12751 -16 -12754 0 c 2+1 --> break c (-b^{16, 1}_2 ∧ b^{16, 1}_1 ∧ -b^{16, 1}_0 ∧ p_16) -> break c in CNF: c b^{16, 1}_2 ∨ -b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ -p_16 ∨ break c in DIMACS: 12749 -12750 12751 -16 1162 0 c 2-1 --> 1 c (-b^{16, 1}_2 ∧ b^{16, 1}_1 ∧ -b^{16, 1}_0 ∧ -p_16) -> (-b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ b^{16, 2}_0) c in CNF: c b^{16, 1}_2 ∨ -b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ p_16 ∨ -b^{16, 2}_2 c b^{16, 1}_2 ∨ -b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ p_16 ∨ -b^{16, 2}_1 c b^{16, 1}_2 ∨ -b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ p_16 ∨ b^{16, 2}_0 c in DIMACS: 12749 -12750 12751 16 -12752 0 12749 -12750 12751 16 -12753 0 12749 -12750 12751 16 12754 0 c 1-1 --> 0 c (-b^{16, 1}_2 ∧ -b^{16, 1}_1 ∧ b^{16, 1}_0 ∧ -p_16) -> (-b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ -b^{16, 2}_0) c in CNF: c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ p_16 ∨ -b^{16, 2}_2 c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ p_16 ∨ -b^{16, 2}_1 c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ p_16 ∨ -b^{16, 2}_0 c in DIMACS: 12749 12750 -12751 16 -12752 0 12749 12750 -12751 16 -12753 0 12749 12750 -12751 16 -12754 0 c 0-1 --> -1 c (-b^{16, 1}_2 ∧ -b^{16, 1}_1 ∧ -b^{16, 1}_0 ∧ -p_16) -> ( b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ b^{16, 2}_0) c in CNF: c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ p_16 ∨ b^{16, 2}_2 c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ p_16 ∨ -b^{16, 2}_1 c b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ p_16 ∨ b^{16, 2}_0 c in DIMACS: 12749 12750 12751 16 12752 0 12749 12750 12751 16 -12753 0 12749 12750 12751 16 12754 0 c -1-1 --> -2 c ( b^{16, 1}_2 ∧ -b^{16, 1}_1 ∧ b^{16, 1}_0 ∧ -p_16) -> ( b^{16, 2}_2 ∧ b^{16, 2}_1 ∧ -b^{16, 2}_0) c in CNF: c -b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ p_16 ∨ b^{16, 2}_2 c -b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ p_16 ∨ b^{16, 2}_1 c -b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ p_16 ∨ -b^{16, 2}_0 c in DIMACS: -12749 12750 -12751 16 12752 0 -12749 12750 -12751 16 12753 0 -12749 12750 -12751 16 -12754 0 c -2-1 --> break c ( b^{16, 1}_2 ∧ b^{16, 1}_1 ∧ -b^{16, 1}_0 ∧ -p_16) -> break c in CNF: c -b^{16, 1}_2 ∨ -b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ p_16 ∨ break c in DIMACS: -12749 -12750 12751 16 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 1}_2 ∧ -b^{16, 1}_1 ∧ -b^{16, 1}_0 ∧ true) c in CNF: c -b^{16, 1}_2 ∨ b^{16, 1}_1 ∨ b^{16, 1}_0 ∨ false c in DIMACS: -12749 12750 12751 0 c 3 does not represent an automaton state. c -(-b^{16, 1}_2 ∧ b^{16, 1}_1 ∧ b^{16, 1}_0 ∧ true) c in CNF: c b^{16, 1}_2 ∨ -b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ false c in DIMACS: 12749 -12750 -12751 0 c -3 does not represent an automaton state. c -( b^{16, 1}_2 ∧ b^{16, 1}_1 ∧ b^{16, 1}_0 ∧ true) c in CNF: c -b^{16, 1}_2 ∨ -b^{16, 1}_1 ∨ -b^{16, 1}_0 ∨ false c in DIMACS: -12749 -12750 -12751 0 c i = 2 c -2+1 --> -1 c ( b^{16, 2}_2 ∧ b^{16, 2}_1 ∧ -b^{16, 2}_0 ∧ p_32) -> ( b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ b^{16, 3}_0) c in CNF: c -b^{16, 2}_2 ∨ -b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ -p_32 ∨ b^{16, 3}_2 c -b^{16, 2}_2 ∨ -b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ -p_32 ∨ -b^{16, 3}_1 c -b^{16, 2}_2 ∨ -b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ -p_32 ∨ b^{16, 3}_0 c in DIMACS: -12752 -12753 12754 -32 12755 0 -12752 -12753 12754 -32 -12756 0 -12752 -12753 12754 -32 12757 0 c -1+1 --> 0 c ( b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ b^{16, 2}_0 ∧ p_32) -> (-b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ -b^{16, 3}_0) c in CNF: c -b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ -p_32 ∨ -b^{16, 3}_2 c -b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ -p_32 ∨ -b^{16, 3}_1 c -b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ -p_32 ∨ -b^{16, 3}_0 c in DIMACS: -12752 12753 -12754 -32 -12755 0 -12752 12753 -12754 -32 -12756 0 -12752 12753 -12754 -32 -12757 0 c 0+1 --> 1 c (-b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ -b^{16, 2}_0 ∧ p_32) -> (-b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ b^{16, 3}_0) c in CNF: c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ -p_32 ∨ -b^{16, 3}_2 c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ -p_32 ∨ -b^{16, 3}_1 c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ -p_32 ∨ b^{16, 3}_0 c in DIMACS: 12752 12753 12754 -32 -12755 0 12752 12753 12754 -32 -12756 0 12752 12753 12754 -32 12757 0 c 1+1 --> 2 c (-b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ b^{16, 2}_0 ∧ p_32) -> (-b^{16, 3}_2 ∧ b^{16, 3}_1 ∧ -b^{16, 3}_0) c in CNF: c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ -p_32 ∨ -b^{16, 3}_2 c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ -p_32 ∨ b^{16, 3}_1 c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ -p_32 ∨ -b^{16, 3}_0 c in DIMACS: 12752 12753 -12754 -32 -12755 0 12752 12753 -12754 -32 12756 0 12752 12753 -12754 -32 -12757 0 c 2+1 --> break c (-b^{16, 2}_2 ∧ b^{16, 2}_1 ∧ -b^{16, 2}_0 ∧ p_32) -> break c in CNF: c b^{16, 2}_2 ∨ -b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ -p_32 ∨ break c in DIMACS: 12752 -12753 12754 -32 1162 0 c 2-1 --> 1 c (-b^{16, 2}_2 ∧ b^{16, 2}_1 ∧ -b^{16, 2}_0 ∧ -p_32) -> (-b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ b^{16, 3}_0) c in CNF: c b^{16, 2}_2 ∨ -b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ p_32 ∨ -b^{16, 3}_2 c b^{16, 2}_2 ∨ -b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ p_32 ∨ -b^{16, 3}_1 c b^{16, 2}_2 ∨ -b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ p_32 ∨ b^{16, 3}_0 c in DIMACS: 12752 -12753 12754 32 -12755 0 12752 -12753 12754 32 -12756 0 12752 -12753 12754 32 12757 0 c 1-1 --> 0 c (-b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ b^{16, 2}_0 ∧ -p_32) -> (-b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ -b^{16, 3}_0) c in CNF: c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ p_32 ∨ -b^{16, 3}_2 c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ p_32 ∨ -b^{16, 3}_1 c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ p_32 ∨ -b^{16, 3}_0 c in DIMACS: 12752 12753 -12754 32 -12755 0 12752 12753 -12754 32 -12756 0 12752 12753 -12754 32 -12757 0 c 0-1 --> -1 c (-b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ -b^{16, 2}_0 ∧ -p_32) -> ( b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ b^{16, 3}_0) c in CNF: c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ p_32 ∨ b^{16, 3}_2 c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ p_32 ∨ -b^{16, 3}_1 c b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ p_32 ∨ b^{16, 3}_0 c in DIMACS: 12752 12753 12754 32 12755 0 12752 12753 12754 32 -12756 0 12752 12753 12754 32 12757 0 c -1-1 --> -2 c ( b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ b^{16, 2}_0 ∧ -p_32) -> ( b^{16, 3}_2 ∧ b^{16, 3}_1 ∧ -b^{16, 3}_0) c in CNF: c -b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ p_32 ∨ b^{16, 3}_2 c -b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ p_32 ∨ b^{16, 3}_1 c -b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ p_32 ∨ -b^{16, 3}_0 c in DIMACS: -12752 12753 -12754 32 12755 0 -12752 12753 -12754 32 12756 0 -12752 12753 -12754 32 -12757 0 c -2-1 --> break c ( b^{16, 2}_2 ∧ b^{16, 2}_1 ∧ -b^{16, 2}_0 ∧ -p_32) -> break c in CNF: c -b^{16, 2}_2 ∨ -b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ p_32 ∨ break c in DIMACS: -12752 -12753 12754 32 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 2}_2 ∧ -b^{16, 2}_1 ∧ -b^{16, 2}_0 ∧ true) c in CNF: c -b^{16, 2}_2 ∨ b^{16, 2}_1 ∨ b^{16, 2}_0 ∨ false c in DIMACS: -12752 12753 12754 0 c 3 does not represent an automaton state. c -(-b^{16, 2}_2 ∧ b^{16, 2}_1 ∧ b^{16, 2}_0 ∧ true) c in CNF: c b^{16, 2}_2 ∨ -b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ false c in DIMACS: 12752 -12753 -12754 0 c -3 does not represent an automaton state. c -( b^{16, 2}_2 ∧ b^{16, 2}_1 ∧ b^{16, 2}_0 ∧ true) c in CNF: c -b^{16, 2}_2 ∨ -b^{16, 2}_1 ∨ -b^{16, 2}_0 ∨ false c in DIMACS: -12752 -12753 -12754 0 c i = 3 c -2+1 --> -1 c ( b^{16, 3}_2 ∧ b^{16, 3}_1 ∧ -b^{16, 3}_0 ∧ p_48) -> ( b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ b^{16, 4}_0) c in CNF: c -b^{16, 3}_2 ∨ -b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ -p_48 ∨ b^{16, 4}_2 c -b^{16, 3}_2 ∨ -b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ -p_48 ∨ -b^{16, 4}_1 c -b^{16, 3}_2 ∨ -b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ -p_48 ∨ b^{16, 4}_0 c in DIMACS: -12755 -12756 12757 -48 12758 0 -12755 -12756 12757 -48 -12759 0 -12755 -12756 12757 -48 12760 0 c -1+1 --> 0 c ( b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ b^{16, 3}_0 ∧ p_48) -> (-b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ -b^{16, 4}_0) c in CNF: c -b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ -p_48 ∨ -b^{16, 4}_2 c -b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ -p_48 ∨ -b^{16, 4}_1 c -b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ -p_48 ∨ -b^{16, 4}_0 c in DIMACS: -12755 12756 -12757 -48 -12758 0 -12755 12756 -12757 -48 -12759 0 -12755 12756 -12757 -48 -12760 0 c 0+1 --> 1 c (-b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ -b^{16, 3}_0 ∧ p_48) -> (-b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ b^{16, 4}_0) c in CNF: c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ -p_48 ∨ -b^{16, 4}_2 c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ -p_48 ∨ -b^{16, 4}_1 c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ -p_48 ∨ b^{16, 4}_0 c in DIMACS: 12755 12756 12757 -48 -12758 0 12755 12756 12757 -48 -12759 0 12755 12756 12757 -48 12760 0 c 1+1 --> 2 c (-b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ b^{16, 3}_0 ∧ p_48) -> (-b^{16, 4}_2 ∧ b^{16, 4}_1 ∧ -b^{16, 4}_0) c in CNF: c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ -p_48 ∨ -b^{16, 4}_2 c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ -p_48 ∨ b^{16, 4}_1 c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ -p_48 ∨ -b^{16, 4}_0 c in DIMACS: 12755 12756 -12757 -48 -12758 0 12755 12756 -12757 -48 12759 0 12755 12756 -12757 -48 -12760 0 c 2+1 --> break c (-b^{16, 3}_2 ∧ b^{16, 3}_1 ∧ -b^{16, 3}_0 ∧ p_48) -> break c in CNF: c b^{16, 3}_2 ∨ -b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ -p_48 ∨ break c in DIMACS: 12755 -12756 12757 -48 1162 0 c 2-1 --> 1 c (-b^{16, 3}_2 ∧ b^{16, 3}_1 ∧ -b^{16, 3}_0 ∧ -p_48) -> (-b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ b^{16, 4}_0) c in CNF: c b^{16, 3}_2 ∨ -b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ p_48 ∨ -b^{16, 4}_2 c b^{16, 3}_2 ∨ -b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ p_48 ∨ -b^{16, 4}_1 c b^{16, 3}_2 ∨ -b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ p_48 ∨ b^{16, 4}_0 c in DIMACS: 12755 -12756 12757 48 -12758 0 12755 -12756 12757 48 -12759 0 12755 -12756 12757 48 12760 0 c 1-1 --> 0 c (-b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ b^{16, 3}_0 ∧ -p_48) -> (-b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ -b^{16, 4}_0) c in CNF: c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ p_48 ∨ -b^{16, 4}_2 c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ p_48 ∨ -b^{16, 4}_1 c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ p_48 ∨ -b^{16, 4}_0 c in DIMACS: 12755 12756 -12757 48 -12758 0 12755 12756 -12757 48 -12759 0 12755 12756 -12757 48 -12760 0 c 0-1 --> -1 c (-b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ -b^{16, 3}_0 ∧ -p_48) -> ( b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ b^{16, 4}_0) c in CNF: c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ p_48 ∨ b^{16, 4}_2 c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ p_48 ∨ -b^{16, 4}_1 c b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ p_48 ∨ b^{16, 4}_0 c in DIMACS: 12755 12756 12757 48 12758 0 12755 12756 12757 48 -12759 0 12755 12756 12757 48 12760 0 c -1-1 --> -2 c ( b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ b^{16, 3}_0 ∧ -p_48) -> ( b^{16, 4}_2 ∧ b^{16, 4}_1 ∧ -b^{16, 4}_0) c in CNF: c -b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ p_48 ∨ b^{16, 4}_2 c -b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ p_48 ∨ b^{16, 4}_1 c -b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ p_48 ∨ -b^{16, 4}_0 c in DIMACS: -12755 12756 -12757 48 12758 0 -12755 12756 -12757 48 12759 0 -12755 12756 -12757 48 -12760 0 c -2-1 --> break c ( b^{16, 3}_2 ∧ b^{16, 3}_1 ∧ -b^{16, 3}_0 ∧ -p_48) -> break c in CNF: c -b^{16, 3}_2 ∨ -b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ p_48 ∨ break c in DIMACS: -12755 -12756 12757 48 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 3}_2 ∧ -b^{16, 3}_1 ∧ -b^{16, 3}_0 ∧ true) c in CNF: c -b^{16, 3}_2 ∨ b^{16, 3}_1 ∨ b^{16, 3}_0 ∨ false c in DIMACS: -12755 12756 12757 0 c 3 does not represent an automaton state. c -(-b^{16, 3}_2 ∧ b^{16, 3}_1 ∧ b^{16, 3}_0 ∧ true) c in CNF: c b^{16, 3}_2 ∨ -b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ false c in DIMACS: 12755 -12756 -12757 0 c -3 does not represent an automaton state. c -( b^{16, 3}_2 ∧ b^{16, 3}_1 ∧ b^{16, 3}_0 ∧ true) c in CNF: c -b^{16, 3}_2 ∨ -b^{16, 3}_1 ∨ -b^{16, 3}_0 ∨ false c in DIMACS: -12755 -12756 -12757 0 c i = 4 c -2+1 --> -1 c ( b^{16, 4}_2 ∧ b^{16, 4}_1 ∧ -b^{16, 4}_0 ∧ p_64) -> ( b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ b^{16, 5}_0) c in CNF: c -b^{16, 4}_2 ∨ -b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ -p_64 ∨ b^{16, 5}_2 c -b^{16, 4}_2 ∨ -b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ -p_64 ∨ -b^{16, 5}_1 c -b^{16, 4}_2 ∨ -b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ -p_64 ∨ b^{16, 5}_0 c in DIMACS: -12758 -12759 12760 -64 12761 0 -12758 -12759 12760 -64 -12762 0 -12758 -12759 12760 -64 12763 0 c -1+1 --> 0 c ( b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ b^{16, 4}_0 ∧ p_64) -> (-b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ -b^{16, 5}_0) c in CNF: c -b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ -p_64 ∨ -b^{16, 5}_2 c -b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ -p_64 ∨ -b^{16, 5}_1 c -b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ -p_64 ∨ -b^{16, 5}_0 c in DIMACS: -12758 12759 -12760 -64 -12761 0 -12758 12759 -12760 -64 -12762 0 -12758 12759 -12760 -64 -12763 0 c 0+1 --> 1 c (-b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ -b^{16, 4}_0 ∧ p_64) -> (-b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ b^{16, 5}_0) c in CNF: c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ -p_64 ∨ -b^{16, 5}_2 c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ -p_64 ∨ -b^{16, 5}_1 c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ -p_64 ∨ b^{16, 5}_0 c in DIMACS: 12758 12759 12760 -64 -12761 0 12758 12759 12760 -64 -12762 0 12758 12759 12760 -64 12763 0 c 1+1 --> 2 c (-b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ b^{16, 4}_0 ∧ p_64) -> (-b^{16, 5}_2 ∧ b^{16, 5}_1 ∧ -b^{16, 5}_0) c in CNF: c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ -p_64 ∨ -b^{16, 5}_2 c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ -p_64 ∨ b^{16, 5}_1 c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ -p_64 ∨ -b^{16, 5}_0 c in DIMACS: 12758 12759 -12760 -64 -12761 0 12758 12759 -12760 -64 12762 0 12758 12759 -12760 -64 -12763 0 c 2+1 --> break c (-b^{16, 4}_2 ∧ b^{16, 4}_1 ∧ -b^{16, 4}_0 ∧ p_64) -> break c in CNF: c b^{16, 4}_2 ∨ -b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ -p_64 ∨ break c in DIMACS: 12758 -12759 12760 -64 1162 0 c 2-1 --> 1 c (-b^{16, 4}_2 ∧ b^{16, 4}_1 ∧ -b^{16, 4}_0 ∧ -p_64) -> (-b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ b^{16, 5}_0) c in CNF: c b^{16, 4}_2 ∨ -b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ p_64 ∨ -b^{16, 5}_2 c b^{16, 4}_2 ∨ -b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ p_64 ∨ -b^{16, 5}_1 c b^{16, 4}_2 ∨ -b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ p_64 ∨ b^{16, 5}_0 c in DIMACS: 12758 -12759 12760 64 -12761 0 12758 -12759 12760 64 -12762 0 12758 -12759 12760 64 12763 0 c 1-1 --> 0 c (-b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ b^{16, 4}_0 ∧ -p_64) -> (-b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ -b^{16, 5}_0) c in CNF: c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ p_64 ∨ -b^{16, 5}_2 c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ p_64 ∨ -b^{16, 5}_1 c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ p_64 ∨ -b^{16, 5}_0 c in DIMACS: 12758 12759 -12760 64 -12761 0 12758 12759 -12760 64 -12762 0 12758 12759 -12760 64 -12763 0 c 0-1 --> -1 c (-b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ -b^{16, 4}_0 ∧ -p_64) -> ( b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ b^{16, 5}_0) c in CNF: c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ p_64 ∨ b^{16, 5}_2 c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ p_64 ∨ -b^{16, 5}_1 c b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ p_64 ∨ b^{16, 5}_0 c in DIMACS: 12758 12759 12760 64 12761 0 12758 12759 12760 64 -12762 0 12758 12759 12760 64 12763 0 c -1-1 --> -2 c ( b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ b^{16, 4}_0 ∧ -p_64) -> ( b^{16, 5}_2 ∧ b^{16, 5}_1 ∧ -b^{16, 5}_0) c in CNF: c -b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ p_64 ∨ b^{16, 5}_2 c -b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ p_64 ∨ b^{16, 5}_1 c -b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ p_64 ∨ -b^{16, 5}_0 c in DIMACS: -12758 12759 -12760 64 12761 0 -12758 12759 -12760 64 12762 0 -12758 12759 -12760 64 -12763 0 c -2-1 --> break c ( b^{16, 4}_2 ∧ b^{16, 4}_1 ∧ -b^{16, 4}_0 ∧ -p_64) -> break c in CNF: c -b^{16, 4}_2 ∨ -b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ p_64 ∨ break c in DIMACS: -12758 -12759 12760 64 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 4}_2 ∧ -b^{16, 4}_1 ∧ -b^{16, 4}_0 ∧ true) c in CNF: c -b^{16, 4}_2 ∨ b^{16, 4}_1 ∨ b^{16, 4}_0 ∨ false c in DIMACS: -12758 12759 12760 0 c 3 does not represent an automaton state. c -(-b^{16, 4}_2 ∧ b^{16, 4}_1 ∧ b^{16, 4}_0 ∧ true) c in CNF: c b^{16, 4}_2 ∨ -b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ false c in DIMACS: 12758 -12759 -12760 0 c -3 does not represent an automaton state. c -( b^{16, 4}_2 ∧ b^{16, 4}_1 ∧ b^{16, 4}_0 ∧ true) c in CNF: c -b^{16, 4}_2 ∨ -b^{16, 4}_1 ∨ -b^{16, 4}_0 ∨ false c in DIMACS: -12758 -12759 -12760 0 c i = 5 c -2+1 --> -1 c ( b^{16, 5}_2 ∧ b^{16, 5}_1 ∧ -b^{16, 5}_0 ∧ p_80) -> ( b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ b^{16, 6}_0) c in CNF: c -b^{16, 5}_2 ∨ -b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ -p_80 ∨ b^{16, 6}_2 c -b^{16, 5}_2 ∨ -b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ -p_80 ∨ -b^{16, 6}_1 c -b^{16, 5}_2 ∨ -b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ -p_80 ∨ b^{16, 6}_0 c in DIMACS: -12761 -12762 12763 -80 12764 0 -12761 -12762 12763 -80 -12765 0 -12761 -12762 12763 -80 12766 0 c -1+1 --> 0 c ( b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ b^{16, 5}_0 ∧ p_80) -> (-b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ -b^{16, 6}_0) c in CNF: c -b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ -p_80 ∨ -b^{16, 6}_2 c -b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ -p_80 ∨ -b^{16, 6}_1 c -b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ -p_80 ∨ -b^{16, 6}_0 c in DIMACS: -12761 12762 -12763 -80 -12764 0 -12761 12762 -12763 -80 -12765 0 -12761 12762 -12763 -80 -12766 0 c 0+1 --> 1 c (-b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ -b^{16, 5}_0 ∧ p_80) -> (-b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ b^{16, 6}_0) c in CNF: c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ -p_80 ∨ -b^{16, 6}_2 c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ -p_80 ∨ -b^{16, 6}_1 c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ -p_80 ∨ b^{16, 6}_0 c in DIMACS: 12761 12762 12763 -80 -12764 0 12761 12762 12763 -80 -12765 0 12761 12762 12763 -80 12766 0 c 1+1 --> 2 c (-b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ b^{16, 5}_0 ∧ p_80) -> (-b^{16, 6}_2 ∧ b^{16, 6}_1 ∧ -b^{16, 6}_0) c in CNF: c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ -p_80 ∨ -b^{16, 6}_2 c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ -p_80 ∨ b^{16, 6}_1 c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ -p_80 ∨ -b^{16, 6}_0 c in DIMACS: 12761 12762 -12763 -80 -12764 0 12761 12762 -12763 -80 12765 0 12761 12762 -12763 -80 -12766 0 c 2+1 --> break c (-b^{16, 5}_2 ∧ b^{16, 5}_1 ∧ -b^{16, 5}_0 ∧ p_80) -> break c in CNF: c b^{16, 5}_2 ∨ -b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ -p_80 ∨ break c in DIMACS: 12761 -12762 12763 -80 1162 0 c 2-1 --> 1 c (-b^{16, 5}_2 ∧ b^{16, 5}_1 ∧ -b^{16, 5}_0 ∧ -p_80) -> (-b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ b^{16, 6}_0) c in CNF: c b^{16, 5}_2 ∨ -b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ p_80 ∨ -b^{16, 6}_2 c b^{16, 5}_2 ∨ -b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ p_80 ∨ -b^{16, 6}_1 c b^{16, 5}_2 ∨ -b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ p_80 ∨ b^{16, 6}_0 c in DIMACS: 12761 -12762 12763 80 -12764 0 12761 -12762 12763 80 -12765 0 12761 -12762 12763 80 12766 0 c 1-1 --> 0 c (-b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ b^{16, 5}_0 ∧ -p_80) -> (-b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ -b^{16, 6}_0) c in CNF: c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ p_80 ∨ -b^{16, 6}_2 c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ p_80 ∨ -b^{16, 6}_1 c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ p_80 ∨ -b^{16, 6}_0 c in DIMACS: 12761 12762 -12763 80 -12764 0 12761 12762 -12763 80 -12765 0 12761 12762 -12763 80 -12766 0 c 0-1 --> -1 c (-b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ -b^{16, 5}_0 ∧ -p_80) -> ( b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ b^{16, 6}_0) c in CNF: c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ p_80 ∨ b^{16, 6}_2 c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ p_80 ∨ -b^{16, 6}_1 c b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ p_80 ∨ b^{16, 6}_0 c in DIMACS: 12761 12762 12763 80 12764 0 12761 12762 12763 80 -12765 0 12761 12762 12763 80 12766 0 c -1-1 --> -2 c ( b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ b^{16, 5}_0 ∧ -p_80) -> ( b^{16, 6}_2 ∧ b^{16, 6}_1 ∧ -b^{16, 6}_0) c in CNF: c -b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ p_80 ∨ b^{16, 6}_2 c -b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ p_80 ∨ b^{16, 6}_1 c -b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ p_80 ∨ -b^{16, 6}_0 c in DIMACS: -12761 12762 -12763 80 12764 0 -12761 12762 -12763 80 12765 0 -12761 12762 -12763 80 -12766 0 c -2-1 --> break c ( b^{16, 5}_2 ∧ b^{16, 5}_1 ∧ -b^{16, 5}_0 ∧ -p_80) -> break c in CNF: c -b^{16, 5}_2 ∨ -b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ p_80 ∨ break c in DIMACS: -12761 -12762 12763 80 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 5}_2 ∧ -b^{16, 5}_1 ∧ -b^{16, 5}_0 ∧ true) c in CNF: c -b^{16, 5}_2 ∨ b^{16, 5}_1 ∨ b^{16, 5}_0 ∨ false c in DIMACS: -12761 12762 12763 0 c 3 does not represent an automaton state. c -(-b^{16, 5}_2 ∧ b^{16, 5}_1 ∧ b^{16, 5}_0 ∧ true) c in CNF: c b^{16, 5}_2 ∨ -b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ false c in DIMACS: 12761 -12762 -12763 0 c -3 does not represent an automaton state. c -( b^{16, 5}_2 ∧ b^{16, 5}_1 ∧ b^{16, 5}_0 ∧ true) c in CNF: c -b^{16, 5}_2 ∨ -b^{16, 5}_1 ∨ -b^{16, 5}_0 ∨ false c in DIMACS: -12761 -12762 -12763 0 c i = 6 c -2+1 --> -1 c ( b^{16, 6}_2 ∧ b^{16, 6}_1 ∧ -b^{16, 6}_0 ∧ p_96) -> ( b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ b^{16, 7}_0) c in CNF: c -b^{16, 6}_2 ∨ -b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ -p_96 ∨ b^{16, 7}_2 c -b^{16, 6}_2 ∨ -b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ -p_96 ∨ -b^{16, 7}_1 c -b^{16, 6}_2 ∨ -b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ -p_96 ∨ b^{16, 7}_0 c in DIMACS: -12764 -12765 12766 -96 12767 0 -12764 -12765 12766 -96 -12768 0 -12764 -12765 12766 -96 12769 0 c -1+1 --> 0 c ( b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ b^{16, 6}_0 ∧ p_96) -> (-b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ -b^{16, 7}_0) c in CNF: c -b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ -p_96 ∨ -b^{16, 7}_2 c -b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ -p_96 ∨ -b^{16, 7}_1 c -b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ -p_96 ∨ -b^{16, 7}_0 c in DIMACS: -12764 12765 -12766 -96 -12767 0 -12764 12765 -12766 -96 -12768 0 -12764 12765 -12766 -96 -12769 0 c 0+1 --> 1 c (-b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ -b^{16, 6}_0 ∧ p_96) -> (-b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ b^{16, 7}_0) c in CNF: c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ -p_96 ∨ -b^{16, 7}_2 c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ -p_96 ∨ -b^{16, 7}_1 c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ -p_96 ∨ b^{16, 7}_0 c in DIMACS: 12764 12765 12766 -96 -12767 0 12764 12765 12766 -96 -12768 0 12764 12765 12766 -96 12769 0 c 1+1 --> 2 c (-b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ b^{16, 6}_0 ∧ p_96) -> (-b^{16, 7}_2 ∧ b^{16, 7}_1 ∧ -b^{16, 7}_0) c in CNF: c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ -p_96 ∨ -b^{16, 7}_2 c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ -p_96 ∨ b^{16, 7}_1 c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ -p_96 ∨ -b^{16, 7}_0 c in DIMACS: 12764 12765 -12766 -96 -12767 0 12764 12765 -12766 -96 12768 0 12764 12765 -12766 -96 -12769 0 c 2+1 --> break c (-b^{16, 6}_2 ∧ b^{16, 6}_1 ∧ -b^{16, 6}_0 ∧ p_96) -> break c in CNF: c b^{16, 6}_2 ∨ -b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ -p_96 ∨ break c in DIMACS: 12764 -12765 12766 -96 1162 0 c 2-1 --> 1 c (-b^{16, 6}_2 ∧ b^{16, 6}_1 ∧ -b^{16, 6}_0 ∧ -p_96) -> (-b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ b^{16, 7}_0) c in CNF: c b^{16, 6}_2 ∨ -b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ p_96 ∨ -b^{16, 7}_2 c b^{16, 6}_2 ∨ -b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ p_96 ∨ -b^{16, 7}_1 c b^{16, 6}_2 ∨ -b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ p_96 ∨ b^{16, 7}_0 c in DIMACS: 12764 -12765 12766 96 -12767 0 12764 -12765 12766 96 -12768 0 12764 -12765 12766 96 12769 0 c 1-1 --> 0 c (-b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ b^{16, 6}_0 ∧ -p_96) -> (-b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ -b^{16, 7}_0) c in CNF: c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ p_96 ∨ -b^{16, 7}_2 c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ p_96 ∨ -b^{16, 7}_1 c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ p_96 ∨ -b^{16, 7}_0 c in DIMACS: 12764 12765 -12766 96 -12767 0 12764 12765 -12766 96 -12768 0 12764 12765 -12766 96 -12769 0 c 0-1 --> -1 c (-b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ -b^{16, 6}_0 ∧ -p_96) -> ( b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ b^{16, 7}_0) c in CNF: c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ p_96 ∨ b^{16, 7}_2 c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ p_96 ∨ -b^{16, 7}_1 c b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ p_96 ∨ b^{16, 7}_0 c in DIMACS: 12764 12765 12766 96 12767 0 12764 12765 12766 96 -12768 0 12764 12765 12766 96 12769 0 c -1-1 --> -2 c ( b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ b^{16, 6}_0 ∧ -p_96) -> ( b^{16, 7}_2 ∧ b^{16, 7}_1 ∧ -b^{16, 7}_0) c in CNF: c -b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ p_96 ∨ b^{16, 7}_2 c -b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ p_96 ∨ b^{16, 7}_1 c -b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ p_96 ∨ -b^{16, 7}_0 c in DIMACS: -12764 12765 -12766 96 12767 0 -12764 12765 -12766 96 12768 0 -12764 12765 -12766 96 -12769 0 c -2-1 --> break c ( b^{16, 6}_2 ∧ b^{16, 6}_1 ∧ -b^{16, 6}_0 ∧ -p_96) -> break c in CNF: c -b^{16, 6}_2 ∨ -b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ p_96 ∨ break c in DIMACS: -12764 -12765 12766 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 6}_2 ∧ -b^{16, 6}_1 ∧ -b^{16, 6}_0 ∧ true) c in CNF: c -b^{16, 6}_2 ∨ b^{16, 6}_1 ∨ b^{16, 6}_0 ∨ false c in DIMACS: -12764 12765 12766 0 c 3 does not represent an automaton state. c -(-b^{16, 6}_2 ∧ b^{16, 6}_1 ∧ b^{16, 6}_0 ∧ true) c in CNF: c b^{16, 6}_2 ∨ -b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ false c in DIMACS: 12764 -12765 -12766 0 c -3 does not represent an automaton state. c -( b^{16, 6}_2 ∧ b^{16, 6}_1 ∧ b^{16, 6}_0 ∧ true) c in CNF: c -b^{16, 6}_2 ∨ -b^{16, 6}_1 ∨ -b^{16, 6}_0 ∨ false c in DIMACS: -12764 -12765 -12766 0 c i = 7 c -2+1 --> -1 c ( b^{16, 7}_2 ∧ b^{16, 7}_1 ∧ -b^{16, 7}_0 ∧ p_112) -> ( b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ b^{16, 8}_0) c in CNF: c -b^{16, 7}_2 ∨ -b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ -p_112 ∨ b^{16, 8}_2 c -b^{16, 7}_2 ∨ -b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ -p_112 ∨ -b^{16, 8}_1 c -b^{16, 7}_2 ∨ -b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ -p_112 ∨ b^{16, 8}_0 c in DIMACS: -12767 -12768 12769 -112 12770 0 -12767 -12768 12769 -112 -12771 0 -12767 -12768 12769 -112 12772 0 c -1+1 --> 0 c ( b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ b^{16, 7}_0 ∧ p_112) -> (-b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ -b^{16, 8}_0) c in CNF: c -b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ -p_112 ∨ -b^{16, 8}_2 c -b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ -p_112 ∨ -b^{16, 8}_1 c -b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ -p_112 ∨ -b^{16, 8}_0 c in DIMACS: -12767 12768 -12769 -112 -12770 0 -12767 12768 -12769 -112 -12771 0 -12767 12768 -12769 -112 -12772 0 c 0+1 --> 1 c (-b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ -b^{16, 7}_0 ∧ p_112) -> (-b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ b^{16, 8}_0) c in CNF: c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ -p_112 ∨ -b^{16, 8}_2 c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ -p_112 ∨ -b^{16, 8}_1 c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ -p_112 ∨ b^{16, 8}_0 c in DIMACS: 12767 12768 12769 -112 -12770 0 12767 12768 12769 -112 -12771 0 12767 12768 12769 -112 12772 0 c 1+1 --> 2 c (-b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ b^{16, 7}_0 ∧ p_112) -> (-b^{16, 8}_2 ∧ b^{16, 8}_1 ∧ -b^{16, 8}_0) c in CNF: c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ -p_112 ∨ -b^{16, 8}_2 c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ -p_112 ∨ b^{16, 8}_1 c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ -p_112 ∨ -b^{16, 8}_0 c in DIMACS: 12767 12768 -12769 -112 -12770 0 12767 12768 -12769 -112 12771 0 12767 12768 -12769 -112 -12772 0 c 2+1 --> break c (-b^{16, 7}_2 ∧ b^{16, 7}_1 ∧ -b^{16, 7}_0 ∧ p_112) -> break c in CNF: c b^{16, 7}_2 ∨ -b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ -p_112 ∨ break c in DIMACS: 12767 -12768 12769 -112 1162 0 c 2-1 --> 1 c (-b^{16, 7}_2 ∧ b^{16, 7}_1 ∧ -b^{16, 7}_0 ∧ -p_112) -> (-b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ b^{16, 8}_0) c in CNF: c b^{16, 7}_2 ∨ -b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ p_112 ∨ -b^{16, 8}_2 c b^{16, 7}_2 ∨ -b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ p_112 ∨ -b^{16, 8}_1 c b^{16, 7}_2 ∨ -b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ p_112 ∨ b^{16, 8}_0 c in DIMACS: 12767 -12768 12769 112 -12770 0 12767 -12768 12769 112 -12771 0 12767 -12768 12769 112 12772 0 c 1-1 --> 0 c (-b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ b^{16, 7}_0 ∧ -p_112) -> (-b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ -b^{16, 8}_0) c in CNF: c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ p_112 ∨ -b^{16, 8}_2 c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ p_112 ∨ -b^{16, 8}_1 c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ p_112 ∨ -b^{16, 8}_0 c in DIMACS: 12767 12768 -12769 112 -12770 0 12767 12768 -12769 112 -12771 0 12767 12768 -12769 112 -12772 0 c 0-1 --> -1 c (-b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ -b^{16, 7}_0 ∧ -p_112) -> ( b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ b^{16, 8}_0) c in CNF: c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ p_112 ∨ b^{16, 8}_2 c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ p_112 ∨ -b^{16, 8}_1 c b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ p_112 ∨ b^{16, 8}_0 c in DIMACS: 12767 12768 12769 112 12770 0 12767 12768 12769 112 -12771 0 12767 12768 12769 112 12772 0 c -1-1 --> -2 c ( b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ b^{16, 7}_0 ∧ -p_112) -> ( b^{16, 8}_2 ∧ b^{16, 8}_1 ∧ -b^{16, 8}_0) c in CNF: c -b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ p_112 ∨ b^{16, 8}_2 c -b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ p_112 ∨ b^{16, 8}_1 c -b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ p_112 ∨ -b^{16, 8}_0 c in DIMACS: -12767 12768 -12769 112 12770 0 -12767 12768 -12769 112 12771 0 -12767 12768 -12769 112 -12772 0 c -2-1 --> break c ( b^{16, 7}_2 ∧ b^{16, 7}_1 ∧ -b^{16, 7}_0 ∧ -p_112) -> break c in CNF: c -b^{16, 7}_2 ∨ -b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ p_112 ∨ break c in DIMACS: -12767 -12768 12769 112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 7}_2 ∧ -b^{16, 7}_1 ∧ -b^{16, 7}_0 ∧ true) c in CNF: c -b^{16, 7}_2 ∨ b^{16, 7}_1 ∨ b^{16, 7}_0 ∨ false c in DIMACS: -12767 12768 12769 0 c 3 does not represent an automaton state. c -(-b^{16, 7}_2 ∧ b^{16, 7}_1 ∧ b^{16, 7}_0 ∧ true) c in CNF: c b^{16, 7}_2 ∨ -b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ false c in DIMACS: 12767 -12768 -12769 0 c -3 does not represent an automaton state. c -( b^{16, 7}_2 ∧ b^{16, 7}_1 ∧ b^{16, 7}_0 ∧ true) c in CNF: c -b^{16, 7}_2 ∨ -b^{16, 7}_1 ∨ -b^{16, 7}_0 ∨ false c in DIMACS: -12767 -12768 -12769 0 c i = 8 c -2+1 --> -1 c ( b^{16, 8}_2 ∧ b^{16, 8}_1 ∧ -b^{16, 8}_0 ∧ p_128) -> ( b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ b^{16, 9}_0) c in CNF: c -b^{16, 8}_2 ∨ -b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ -p_128 ∨ b^{16, 9}_2 c -b^{16, 8}_2 ∨ -b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ -p_128 ∨ -b^{16, 9}_1 c -b^{16, 8}_2 ∨ -b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ -p_128 ∨ b^{16, 9}_0 c in DIMACS: -12770 -12771 12772 -128 12773 0 -12770 -12771 12772 -128 -12774 0 -12770 -12771 12772 -128 12775 0 c -1+1 --> 0 c ( b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ b^{16, 8}_0 ∧ p_128) -> (-b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ -b^{16, 9}_0) c in CNF: c -b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ -p_128 ∨ -b^{16, 9}_2 c -b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ -p_128 ∨ -b^{16, 9}_1 c -b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ -p_128 ∨ -b^{16, 9}_0 c in DIMACS: -12770 12771 -12772 -128 -12773 0 -12770 12771 -12772 -128 -12774 0 -12770 12771 -12772 -128 -12775 0 c 0+1 --> 1 c (-b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ -b^{16, 8}_0 ∧ p_128) -> (-b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ b^{16, 9}_0) c in CNF: c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ -p_128 ∨ -b^{16, 9}_2 c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ -p_128 ∨ -b^{16, 9}_1 c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ -p_128 ∨ b^{16, 9}_0 c in DIMACS: 12770 12771 12772 -128 -12773 0 12770 12771 12772 -128 -12774 0 12770 12771 12772 -128 12775 0 c 1+1 --> 2 c (-b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ b^{16, 8}_0 ∧ p_128) -> (-b^{16, 9}_2 ∧ b^{16, 9}_1 ∧ -b^{16, 9}_0) c in CNF: c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ -p_128 ∨ -b^{16, 9}_2 c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ -p_128 ∨ b^{16, 9}_1 c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ -p_128 ∨ -b^{16, 9}_0 c in DIMACS: 12770 12771 -12772 -128 -12773 0 12770 12771 -12772 -128 12774 0 12770 12771 -12772 -128 -12775 0 c 2+1 --> break c (-b^{16, 8}_2 ∧ b^{16, 8}_1 ∧ -b^{16, 8}_0 ∧ p_128) -> break c in CNF: c b^{16, 8}_2 ∨ -b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ -p_128 ∨ break c in DIMACS: 12770 -12771 12772 -128 1162 0 c 2-1 --> 1 c (-b^{16, 8}_2 ∧ b^{16, 8}_1 ∧ -b^{16, 8}_0 ∧ -p_128) -> (-b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ b^{16, 9}_0) c in CNF: c b^{16, 8}_2 ∨ -b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ p_128 ∨ -b^{16, 9}_2 c b^{16, 8}_2 ∨ -b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ p_128 ∨ -b^{16, 9}_1 c b^{16, 8}_2 ∨ -b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ p_128 ∨ b^{16, 9}_0 c in DIMACS: 12770 -12771 12772 128 -12773 0 12770 -12771 12772 128 -12774 0 12770 -12771 12772 128 12775 0 c 1-1 --> 0 c (-b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ b^{16, 8}_0 ∧ -p_128) -> (-b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ -b^{16, 9}_0) c in CNF: c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ p_128 ∨ -b^{16, 9}_2 c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ p_128 ∨ -b^{16, 9}_1 c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ p_128 ∨ -b^{16, 9}_0 c in DIMACS: 12770 12771 -12772 128 -12773 0 12770 12771 -12772 128 -12774 0 12770 12771 -12772 128 -12775 0 c 0-1 --> -1 c (-b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ -b^{16, 8}_0 ∧ -p_128) -> ( b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ b^{16, 9}_0) c in CNF: c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ p_128 ∨ b^{16, 9}_2 c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ p_128 ∨ -b^{16, 9}_1 c b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ p_128 ∨ b^{16, 9}_0 c in DIMACS: 12770 12771 12772 128 12773 0 12770 12771 12772 128 -12774 0 12770 12771 12772 128 12775 0 c -1-1 --> -2 c ( b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ b^{16, 8}_0 ∧ -p_128) -> ( b^{16, 9}_2 ∧ b^{16, 9}_1 ∧ -b^{16, 9}_0) c in CNF: c -b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ p_128 ∨ b^{16, 9}_2 c -b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ p_128 ∨ b^{16, 9}_1 c -b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ p_128 ∨ -b^{16, 9}_0 c in DIMACS: -12770 12771 -12772 128 12773 0 -12770 12771 -12772 128 12774 0 -12770 12771 -12772 128 -12775 0 c -2-1 --> break c ( b^{16, 8}_2 ∧ b^{16, 8}_1 ∧ -b^{16, 8}_0 ∧ -p_128) -> break c in CNF: c -b^{16, 8}_2 ∨ -b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ p_128 ∨ break c in DIMACS: -12770 -12771 12772 128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 8}_2 ∧ -b^{16, 8}_1 ∧ -b^{16, 8}_0 ∧ true) c in CNF: c -b^{16, 8}_2 ∨ b^{16, 8}_1 ∨ b^{16, 8}_0 ∨ false c in DIMACS: -12770 12771 12772 0 c 3 does not represent an automaton state. c -(-b^{16, 8}_2 ∧ b^{16, 8}_1 ∧ b^{16, 8}_0 ∧ true) c in CNF: c b^{16, 8}_2 ∨ -b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ false c in DIMACS: 12770 -12771 -12772 0 c -3 does not represent an automaton state. c -( b^{16, 8}_2 ∧ b^{16, 8}_1 ∧ b^{16, 8}_0 ∧ true) c in CNF: c -b^{16, 8}_2 ∨ -b^{16, 8}_1 ∨ -b^{16, 8}_0 ∨ false c in DIMACS: -12770 -12771 -12772 0 c i = 9 c -2+1 --> -1 c ( b^{16, 9}_2 ∧ b^{16, 9}_1 ∧ -b^{16, 9}_0 ∧ p_144) -> ( b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ b^{16, 10}_0) c in CNF: c -b^{16, 9}_2 ∨ -b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ -p_144 ∨ b^{16, 10}_2 c -b^{16, 9}_2 ∨ -b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ -p_144 ∨ -b^{16, 10}_1 c -b^{16, 9}_2 ∨ -b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ -p_144 ∨ b^{16, 10}_0 c in DIMACS: -12773 -12774 12775 -144 12776 0 -12773 -12774 12775 -144 -12777 0 -12773 -12774 12775 -144 12778 0 c -1+1 --> 0 c ( b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ b^{16, 9}_0 ∧ p_144) -> (-b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ -b^{16, 10}_0) c in CNF: c -b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ -p_144 ∨ -b^{16, 10}_2 c -b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ -p_144 ∨ -b^{16, 10}_1 c -b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ -p_144 ∨ -b^{16, 10}_0 c in DIMACS: -12773 12774 -12775 -144 -12776 0 -12773 12774 -12775 -144 -12777 0 -12773 12774 -12775 -144 -12778 0 c 0+1 --> 1 c (-b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ -b^{16, 9}_0 ∧ p_144) -> (-b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ b^{16, 10}_0) c in CNF: c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ -p_144 ∨ -b^{16, 10}_2 c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ -p_144 ∨ -b^{16, 10}_1 c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ -p_144 ∨ b^{16, 10}_0 c in DIMACS: 12773 12774 12775 -144 -12776 0 12773 12774 12775 -144 -12777 0 12773 12774 12775 -144 12778 0 c 1+1 --> 2 c (-b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ b^{16, 9}_0 ∧ p_144) -> (-b^{16, 10}_2 ∧ b^{16, 10}_1 ∧ -b^{16, 10}_0) c in CNF: c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ -p_144 ∨ -b^{16, 10}_2 c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ -p_144 ∨ b^{16, 10}_1 c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ -p_144 ∨ -b^{16, 10}_0 c in DIMACS: 12773 12774 -12775 -144 -12776 0 12773 12774 -12775 -144 12777 0 12773 12774 -12775 -144 -12778 0 c 2+1 --> break c (-b^{16, 9}_2 ∧ b^{16, 9}_1 ∧ -b^{16, 9}_0 ∧ p_144) -> break c in CNF: c b^{16, 9}_2 ∨ -b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ -p_144 ∨ break c in DIMACS: 12773 -12774 12775 -144 1162 0 c 2-1 --> 1 c (-b^{16, 9}_2 ∧ b^{16, 9}_1 ∧ -b^{16, 9}_0 ∧ -p_144) -> (-b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ b^{16, 10}_0) c in CNF: c b^{16, 9}_2 ∨ -b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ p_144 ∨ -b^{16, 10}_2 c b^{16, 9}_2 ∨ -b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ p_144 ∨ -b^{16, 10}_1 c b^{16, 9}_2 ∨ -b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ p_144 ∨ b^{16, 10}_0 c in DIMACS: 12773 -12774 12775 144 -12776 0 12773 -12774 12775 144 -12777 0 12773 -12774 12775 144 12778 0 c 1-1 --> 0 c (-b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ b^{16, 9}_0 ∧ -p_144) -> (-b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ -b^{16, 10}_0) c in CNF: c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ p_144 ∨ -b^{16, 10}_2 c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ p_144 ∨ -b^{16, 10}_1 c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ p_144 ∨ -b^{16, 10}_0 c in DIMACS: 12773 12774 -12775 144 -12776 0 12773 12774 -12775 144 -12777 0 12773 12774 -12775 144 -12778 0 c 0-1 --> -1 c (-b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ -b^{16, 9}_0 ∧ -p_144) -> ( b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ b^{16, 10}_0) c in CNF: c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ p_144 ∨ b^{16, 10}_2 c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ p_144 ∨ -b^{16, 10}_1 c b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ p_144 ∨ b^{16, 10}_0 c in DIMACS: 12773 12774 12775 144 12776 0 12773 12774 12775 144 -12777 0 12773 12774 12775 144 12778 0 c -1-1 --> -2 c ( b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ b^{16, 9}_0 ∧ -p_144) -> ( b^{16, 10}_2 ∧ b^{16, 10}_1 ∧ -b^{16, 10}_0) c in CNF: c -b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ p_144 ∨ b^{16, 10}_2 c -b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ p_144 ∨ b^{16, 10}_1 c -b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ p_144 ∨ -b^{16, 10}_0 c in DIMACS: -12773 12774 -12775 144 12776 0 -12773 12774 -12775 144 12777 0 -12773 12774 -12775 144 -12778 0 c -2-1 --> break c ( b^{16, 9}_2 ∧ b^{16, 9}_1 ∧ -b^{16, 9}_0 ∧ -p_144) -> break c in CNF: c -b^{16, 9}_2 ∨ -b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ p_144 ∨ break c in DIMACS: -12773 -12774 12775 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 9}_2 ∧ -b^{16, 9}_1 ∧ -b^{16, 9}_0 ∧ true) c in CNF: c -b^{16, 9}_2 ∨ b^{16, 9}_1 ∨ b^{16, 9}_0 ∨ false c in DIMACS: -12773 12774 12775 0 c 3 does not represent an automaton state. c -(-b^{16, 9}_2 ∧ b^{16, 9}_1 ∧ b^{16, 9}_0 ∧ true) c in CNF: c b^{16, 9}_2 ∨ -b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ false c in DIMACS: 12773 -12774 -12775 0 c -3 does not represent an automaton state. c -( b^{16, 9}_2 ∧ b^{16, 9}_1 ∧ b^{16, 9}_0 ∧ true) c in CNF: c -b^{16, 9}_2 ∨ -b^{16, 9}_1 ∨ -b^{16, 9}_0 ∨ false c in DIMACS: -12773 -12774 -12775 0 c i = 10 c -2+1 --> -1 c ( b^{16, 10}_2 ∧ b^{16, 10}_1 ∧ -b^{16, 10}_0 ∧ p_160) -> ( b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ b^{16, 11}_0) c in CNF: c -b^{16, 10}_2 ∨ -b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ -p_160 ∨ b^{16, 11}_2 c -b^{16, 10}_2 ∨ -b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ -p_160 ∨ -b^{16, 11}_1 c -b^{16, 10}_2 ∨ -b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ -p_160 ∨ b^{16, 11}_0 c in DIMACS: -12776 -12777 12778 -160 12779 0 -12776 -12777 12778 -160 -12780 0 -12776 -12777 12778 -160 12781 0 c -1+1 --> 0 c ( b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ b^{16, 10}_0 ∧ p_160) -> (-b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ -b^{16, 11}_0) c in CNF: c -b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ -p_160 ∨ -b^{16, 11}_2 c -b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ -p_160 ∨ -b^{16, 11}_1 c -b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ -p_160 ∨ -b^{16, 11}_0 c in DIMACS: -12776 12777 -12778 -160 -12779 0 -12776 12777 -12778 -160 -12780 0 -12776 12777 -12778 -160 -12781 0 c 0+1 --> 1 c (-b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ -b^{16, 10}_0 ∧ p_160) -> (-b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ b^{16, 11}_0) c in CNF: c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ -p_160 ∨ -b^{16, 11}_2 c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ -p_160 ∨ -b^{16, 11}_1 c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ -p_160 ∨ b^{16, 11}_0 c in DIMACS: 12776 12777 12778 -160 -12779 0 12776 12777 12778 -160 -12780 0 12776 12777 12778 -160 12781 0 c 1+1 --> 2 c (-b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ b^{16, 10}_0 ∧ p_160) -> (-b^{16, 11}_2 ∧ b^{16, 11}_1 ∧ -b^{16, 11}_0) c in CNF: c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ -p_160 ∨ -b^{16, 11}_2 c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ -p_160 ∨ b^{16, 11}_1 c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ -p_160 ∨ -b^{16, 11}_0 c in DIMACS: 12776 12777 -12778 -160 -12779 0 12776 12777 -12778 -160 12780 0 12776 12777 -12778 -160 -12781 0 c 2+1 --> break c (-b^{16, 10}_2 ∧ b^{16, 10}_1 ∧ -b^{16, 10}_0 ∧ p_160) -> break c in CNF: c b^{16, 10}_2 ∨ -b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ -p_160 ∨ break c in DIMACS: 12776 -12777 12778 -160 1162 0 c 2-1 --> 1 c (-b^{16, 10}_2 ∧ b^{16, 10}_1 ∧ -b^{16, 10}_0 ∧ -p_160) -> (-b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ b^{16, 11}_0) c in CNF: c b^{16, 10}_2 ∨ -b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ p_160 ∨ -b^{16, 11}_2 c b^{16, 10}_2 ∨ -b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ p_160 ∨ -b^{16, 11}_1 c b^{16, 10}_2 ∨ -b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ p_160 ∨ b^{16, 11}_0 c in DIMACS: 12776 -12777 12778 160 -12779 0 12776 -12777 12778 160 -12780 0 12776 -12777 12778 160 12781 0 c 1-1 --> 0 c (-b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ b^{16, 10}_0 ∧ -p_160) -> (-b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ -b^{16, 11}_0) c in CNF: c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ p_160 ∨ -b^{16, 11}_2 c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ p_160 ∨ -b^{16, 11}_1 c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ p_160 ∨ -b^{16, 11}_0 c in DIMACS: 12776 12777 -12778 160 -12779 0 12776 12777 -12778 160 -12780 0 12776 12777 -12778 160 -12781 0 c 0-1 --> -1 c (-b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ -b^{16, 10}_0 ∧ -p_160) -> ( b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ b^{16, 11}_0) c in CNF: c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ p_160 ∨ b^{16, 11}_2 c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ p_160 ∨ -b^{16, 11}_1 c b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ p_160 ∨ b^{16, 11}_0 c in DIMACS: 12776 12777 12778 160 12779 0 12776 12777 12778 160 -12780 0 12776 12777 12778 160 12781 0 c -1-1 --> -2 c ( b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ b^{16, 10}_0 ∧ -p_160) -> ( b^{16, 11}_2 ∧ b^{16, 11}_1 ∧ -b^{16, 11}_0) c in CNF: c -b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ p_160 ∨ b^{16, 11}_2 c -b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ p_160 ∨ b^{16, 11}_1 c -b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ p_160 ∨ -b^{16, 11}_0 c in DIMACS: -12776 12777 -12778 160 12779 0 -12776 12777 -12778 160 12780 0 -12776 12777 -12778 160 -12781 0 c -2-1 --> break c ( b^{16, 10}_2 ∧ b^{16, 10}_1 ∧ -b^{16, 10}_0 ∧ -p_160) -> break c in CNF: c -b^{16, 10}_2 ∨ -b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ p_160 ∨ break c in DIMACS: -12776 -12777 12778 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 10}_2 ∧ -b^{16, 10}_1 ∧ -b^{16, 10}_0 ∧ true) c in CNF: c -b^{16, 10}_2 ∨ b^{16, 10}_1 ∨ b^{16, 10}_0 ∨ false c in DIMACS: -12776 12777 12778 0 c 3 does not represent an automaton state. c -(-b^{16, 10}_2 ∧ b^{16, 10}_1 ∧ b^{16, 10}_0 ∧ true) c in CNF: c b^{16, 10}_2 ∨ -b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ false c in DIMACS: 12776 -12777 -12778 0 c -3 does not represent an automaton state. c -( b^{16, 10}_2 ∧ b^{16, 10}_1 ∧ b^{16, 10}_0 ∧ true) c in CNF: c -b^{16, 10}_2 ∨ -b^{16, 10}_1 ∨ -b^{16, 10}_0 ∨ false c in DIMACS: -12776 -12777 -12778 0 c i = 11 c -2+1 --> -1 c ( b^{16, 11}_2 ∧ b^{16, 11}_1 ∧ -b^{16, 11}_0 ∧ p_176) -> ( b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ b^{16, 12}_0) c in CNF: c -b^{16, 11}_2 ∨ -b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ -p_176 ∨ b^{16, 12}_2 c -b^{16, 11}_2 ∨ -b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ -p_176 ∨ -b^{16, 12}_1 c -b^{16, 11}_2 ∨ -b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ -p_176 ∨ b^{16, 12}_0 c in DIMACS: -12779 -12780 12781 -176 12782 0 -12779 -12780 12781 -176 -12783 0 -12779 -12780 12781 -176 12784 0 c -1+1 --> 0 c ( b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ b^{16, 11}_0 ∧ p_176) -> (-b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ -b^{16, 12}_0) c in CNF: c -b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ -p_176 ∨ -b^{16, 12}_2 c -b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ -p_176 ∨ -b^{16, 12}_1 c -b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ -p_176 ∨ -b^{16, 12}_0 c in DIMACS: -12779 12780 -12781 -176 -12782 0 -12779 12780 -12781 -176 -12783 0 -12779 12780 -12781 -176 -12784 0 c 0+1 --> 1 c (-b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ -b^{16, 11}_0 ∧ p_176) -> (-b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ b^{16, 12}_0) c in CNF: c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ -p_176 ∨ -b^{16, 12}_2 c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ -p_176 ∨ -b^{16, 12}_1 c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ -p_176 ∨ b^{16, 12}_0 c in DIMACS: 12779 12780 12781 -176 -12782 0 12779 12780 12781 -176 -12783 0 12779 12780 12781 -176 12784 0 c 1+1 --> 2 c (-b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ b^{16, 11}_0 ∧ p_176) -> (-b^{16, 12}_2 ∧ b^{16, 12}_1 ∧ -b^{16, 12}_0) c in CNF: c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ -p_176 ∨ -b^{16, 12}_2 c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ -p_176 ∨ b^{16, 12}_1 c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ -p_176 ∨ -b^{16, 12}_0 c in DIMACS: 12779 12780 -12781 -176 -12782 0 12779 12780 -12781 -176 12783 0 12779 12780 -12781 -176 -12784 0 c 2+1 --> break c (-b^{16, 11}_2 ∧ b^{16, 11}_1 ∧ -b^{16, 11}_0 ∧ p_176) -> break c in CNF: c b^{16, 11}_2 ∨ -b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ -p_176 ∨ break c in DIMACS: 12779 -12780 12781 -176 1162 0 c 2-1 --> 1 c (-b^{16, 11}_2 ∧ b^{16, 11}_1 ∧ -b^{16, 11}_0 ∧ -p_176) -> (-b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ b^{16, 12}_0) c in CNF: c b^{16, 11}_2 ∨ -b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ p_176 ∨ -b^{16, 12}_2 c b^{16, 11}_2 ∨ -b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ p_176 ∨ -b^{16, 12}_1 c b^{16, 11}_2 ∨ -b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ p_176 ∨ b^{16, 12}_0 c in DIMACS: 12779 -12780 12781 176 -12782 0 12779 -12780 12781 176 -12783 0 12779 -12780 12781 176 12784 0 c 1-1 --> 0 c (-b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ b^{16, 11}_0 ∧ -p_176) -> (-b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ -b^{16, 12}_0) c in CNF: c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ p_176 ∨ -b^{16, 12}_2 c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ p_176 ∨ -b^{16, 12}_1 c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ p_176 ∨ -b^{16, 12}_0 c in DIMACS: 12779 12780 -12781 176 -12782 0 12779 12780 -12781 176 -12783 0 12779 12780 -12781 176 -12784 0 c 0-1 --> -1 c (-b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ -b^{16, 11}_0 ∧ -p_176) -> ( b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ b^{16, 12}_0) c in CNF: c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ p_176 ∨ b^{16, 12}_2 c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ p_176 ∨ -b^{16, 12}_1 c b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ p_176 ∨ b^{16, 12}_0 c in DIMACS: 12779 12780 12781 176 12782 0 12779 12780 12781 176 -12783 0 12779 12780 12781 176 12784 0 c -1-1 --> -2 c ( b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ b^{16, 11}_0 ∧ -p_176) -> ( b^{16, 12}_2 ∧ b^{16, 12}_1 ∧ -b^{16, 12}_0) c in CNF: c -b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ p_176 ∨ b^{16, 12}_2 c -b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ p_176 ∨ b^{16, 12}_1 c -b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ p_176 ∨ -b^{16, 12}_0 c in DIMACS: -12779 12780 -12781 176 12782 0 -12779 12780 -12781 176 12783 0 -12779 12780 -12781 176 -12784 0 c -2-1 --> break c ( b^{16, 11}_2 ∧ b^{16, 11}_1 ∧ -b^{16, 11}_0 ∧ -p_176) -> break c in CNF: c -b^{16, 11}_2 ∨ -b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ p_176 ∨ break c in DIMACS: -12779 -12780 12781 176 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 11}_2 ∧ -b^{16, 11}_1 ∧ -b^{16, 11}_0 ∧ true) c in CNF: c -b^{16, 11}_2 ∨ b^{16, 11}_1 ∨ b^{16, 11}_0 ∨ false c in DIMACS: -12779 12780 12781 0 c 3 does not represent an automaton state. c -(-b^{16, 11}_2 ∧ b^{16, 11}_1 ∧ b^{16, 11}_0 ∧ true) c in CNF: c b^{16, 11}_2 ∨ -b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ false c in DIMACS: 12779 -12780 -12781 0 c -3 does not represent an automaton state. c -( b^{16, 11}_2 ∧ b^{16, 11}_1 ∧ b^{16, 11}_0 ∧ true) c in CNF: c -b^{16, 11}_2 ∨ -b^{16, 11}_1 ∨ -b^{16, 11}_0 ∨ false c in DIMACS: -12779 -12780 -12781 0 c i = 12 c -2+1 --> -1 c ( b^{16, 12}_2 ∧ b^{16, 12}_1 ∧ -b^{16, 12}_0 ∧ p_192) -> ( b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ b^{16, 13}_0) c in CNF: c -b^{16, 12}_2 ∨ -b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ -p_192 ∨ b^{16, 13}_2 c -b^{16, 12}_2 ∨ -b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ -p_192 ∨ -b^{16, 13}_1 c -b^{16, 12}_2 ∨ -b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ -p_192 ∨ b^{16, 13}_0 c in DIMACS: -12782 -12783 12784 -192 12785 0 -12782 -12783 12784 -192 -12786 0 -12782 -12783 12784 -192 12787 0 c -1+1 --> 0 c ( b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ b^{16, 12}_0 ∧ p_192) -> (-b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ -b^{16, 13}_0) c in CNF: c -b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ -p_192 ∨ -b^{16, 13}_2 c -b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ -p_192 ∨ -b^{16, 13}_1 c -b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ -p_192 ∨ -b^{16, 13}_0 c in DIMACS: -12782 12783 -12784 -192 -12785 0 -12782 12783 -12784 -192 -12786 0 -12782 12783 -12784 -192 -12787 0 c 0+1 --> 1 c (-b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ -b^{16, 12}_0 ∧ p_192) -> (-b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ b^{16, 13}_0) c in CNF: c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ -p_192 ∨ -b^{16, 13}_2 c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ -p_192 ∨ -b^{16, 13}_1 c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ -p_192 ∨ b^{16, 13}_0 c in DIMACS: 12782 12783 12784 -192 -12785 0 12782 12783 12784 -192 -12786 0 12782 12783 12784 -192 12787 0 c 1+1 --> 2 c (-b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ b^{16, 12}_0 ∧ p_192) -> (-b^{16, 13}_2 ∧ b^{16, 13}_1 ∧ -b^{16, 13}_0) c in CNF: c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ -p_192 ∨ -b^{16, 13}_2 c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ -p_192 ∨ b^{16, 13}_1 c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ -p_192 ∨ -b^{16, 13}_0 c in DIMACS: 12782 12783 -12784 -192 -12785 0 12782 12783 -12784 -192 12786 0 12782 12783 -12784 -192 -12787 0 c 2+1 --> break c (-b^{16, 12}_2 ∧ b^{16, 12}_1 ∧ -b^{16, 12}_0 ∧ p_192) -> break c in CNF: c b^{16, 12}_2 ∨ -b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ -p_192 ∨ break c in DIMACS: 12782 -12783 12784 -192 1162 0 c 2-1 --> 1 c (-b^{16, 12}_2 ∧ b^{16, 12}_1 ∧ -b^{16, 12}_0 ∧ -p_192) -> (-b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ b^{16, 13}_0) c in CNF: c b^{16, 12}_2 ∨ -b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ p_192 ∨ -b^{16, 13}_2 c b^{16, 12}_2 ∨ -b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ p_192 ∨ -b^{16, 13}_1 c b^{16, 12}_2 ∨ -b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ p_192 ∨ b^{16, 13}_0 c in DIMACS: 12782 -12783 12784 192 -12785 0 12782 -12783 12784 192 -12786 0 12782 -12783 12784 192 12787 0 c 1-1 --> 0 c (-b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ b^{16, 12}_0 ∧ -p_192) -> (-b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ -b^{16, 13}_0) c in CNF: c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ p_192 ∨ -b^{16, 13}_2 c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ p_192 ∨ -b^{16, 13}_1 c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ p_192 ∨ -b^{16, 13}_0 c in DIMACS: 12782 12783 -12784 192 -12785 0 12782 12783 -12784 192 -12786 0 12782 12783 -12784 192 -12787 0 c 0-1 --> -1 c (-b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ -b^{16, 12}_0 ∧ -p_192) -> ( b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ b^{16, 13}_0) c in CNF: c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ p_192 ∨ b^{16, 13}_2 c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ p_192 ∨ -b^{16, 13}_1 c b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ p_192 ∨ b^{16, 13}_0 c in DIMACS: 12782 12783 12784 192 12785 0 12782 12783 12784 192 -12786 0 12782 12783 12784 192 12787 0 c -1-1 --> -2 c ( b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ b^{16, 12}_0 ∧ -p_192) -> ( b^{16, 13}_2 ∧ b^{16, 13}_1 ∧ -b^{16, 13}_0) c in CNF: c -b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ p_192 ∨ b^{16, 13}_2 c -b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ p_192 ∨ b^{16, 13}_1 c -b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ p_192 ∨ -b^{16, 13}_0 c in DIMACS: -12782 12783 -12784 192 12785 0 -12782 12783 -12784 192 12786 0 -12782 12783 -12784 192 -12787 0 c -2-1 --> break c ( b^{16, 12}_2 ∧ b^{16, 12}_1 ∧ -b^{16, 12}_0 ∧ -p_192) -> break c in CNF: c -b^{16, 12}_2 ∨ -b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ p_192 ∨ break c in DIMACS: -12782 -12783 12784 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 12}_2 ∧ -b^{16, 12}_1 ∧ -b^{16, 12}_0 ∧ true) c in CNF: c -b^{16, 12}_2 ∨ b^{16, 12}_1 ∨ b^{16, 12}_0 ∨ false c in DIMACS: -12782 12783 12784 0 c 3 does not represent an automaton state. c -(-b^{16, 12}_2 ∧ b^{16, 12}_1 ∧ b^{16, 12}_0 ∧ true) c in CNF: c b^{16, 12}_2 ∨ -b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ false c in DIMACS: 12782 -12783 -12784 0 c -3 does not represent an automaton state. c -( b^{16, 12}_2 ∧ b^{16, 12}_1 ∧ b^{16, 12}_0 ∧ true) c in CNF: c -b^{16, 12}_2 ∨ -b^{16, 12}_1 ∨ -b^{16, 12}_0 ∨ false c in DIMACS: -12782 -12783 -12784 0 c i = 13 c -2+1 --> -1 c ( b^{16, 13}_2 ∧ b^{16, 13}_1 ∧ -b^{16, 13}_0 ∧ p_208) -> ( b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ b^{16, 14}_0) c in CNF: c -b^{16, 13}_2 ∨ -b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ -p_208 ∨ b^{16, 14}_2 c -b^{16, 13}_2 ∨ -b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ -p_208 ∨ -b^{16, 14}_1 c -b^{16, 13}_2 ∨ -b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ -p_208 ∨ b^{16, 14}_0 c in DIMACS: -12785 -12786 12787 -208 12788 0 -12785 -12786 12787 -208 -12789 0 -12785 -12786 12787 -208 12790 0 c -1+1 --> 0 c ( b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ b^{16, 13}_0 ∧ p_208) -> (-b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ -b^{16, 14}_0) c in CNF: c -b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ -p_208 ∨ -b^{16, 14}_2 c -b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ -p_208 ∨ -b^{16, 14}_1 c -b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ -p_208 ∨ -b^{16, 14}_0 c in DIMACS: -12785 12786 -12787 -208 -12788 0 -12785 12786 -12787 -208 -12789 0 -12785 12786 -12787 -208 -12790 0 c 0+1 --> 1 c (-b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ -b^{16, 13}_0 ∧ p_208) -> (-b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ b^{16, 14}_0) c in CNF: c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ -p_208 ∨ -b^{16, 14}_2 c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ -p_208 ∨ -b^{16, 14}_1 c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ -p_208 ∨ b^{16, 14}_0 c in DIMACS: 12785 12786 12787 -208 -12788 0 12785 12786 12787 -208 -12789 0 12785 12786 12787 -208 12790 0 c 1+1 --> 2 c (-b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ b^{16, 13}_0 ∧ p_208) -> (-b^{16, 14}_2 ∧ b^{16, 14}_1 ∧ -b^{16, 14}_0) c in CNF: c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ -p_208 ∨ -b^{16, 14}_2 c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ -p_208 ∨ b^{16, 14}_1 c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ -p_208 ∨ -b^{16, 14}_0 c in DIMACS: 12785 12786 -12787 -208 -12788 0 12785 12786 -12787 -208 12789 0 12785 12786 -12787 -208 -12790 0 c 2+1 --> break c (-b^{16, 13}_2 ∧ b^{16, 13}_1 ∧ -b^{16, 13}_0 ∧ p_208) -> break c in CNF: c b^{16, 13}_2 ∨ -b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ -p_208 ∨ break c in DIMACS: 12785 -12786 12787 -208 1162 0 c 2-1 --> 1 c (-b^{16, 13}_2 ∧ b^{16, 13}_1 ∧ -b^{16, 13}_0 ∧ -p_208) -> (-b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ b^{16, 14}_0) c in CNF: c b^{16, 13}_2 ∨ -b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ p_208 ∨ -b^{16, 14}_2 c b^{16, 13}_2 ∨ -b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ p_208 ∨ -b^{16, 14}_1 c b^{16, 13}_2 ∨ -b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ p_208 ∨ b^{16, 14}_0 c in DIMACS: 12785 -12786 12787 208 -12788 0 12785 -12786 12787 208 -12789 0 12785 -12786 12787 208 12790 0 c 1-1 --> 0 c (-b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ b^{16, 13}_0 ∧ -p_208) -> (-b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ -b^{16, 14}_0) c in CNF: c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ p_208 ∨ -b^{16, 14}_2 c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ p_208 ∨ -b^{16, 14}_1 c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ p_208 ∨ -b^{16, 14}_0 c in DIMACS: 12785 12786 -12787 208 -12788 0 12785 12786 -12787 208 -12789 0 12785 12786 -12787 208 -12790 0 c 0-1 --> -1 c (-b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ -b^{16, 13}_0 ∧ -p_208) -> ( b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ b^{16, 14}_0) c in CNF: c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ p_208 ∨ b^{16, 14}_2 c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ p_208 ∨ -b^{16, 14}_1 c b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ p_208 ∨ b^{16, 14}_0 c in DIMACS: 12785 12786 12787 208 12788 0 12785 12786 12787 208 -12789 0 12785 12786 12787 208 12790 0 c -1-1 --> -2 c ( b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ b^{16, 13}_0 ∧ -p_208) -> ( b^{16, 14}_2 ∧ b^{16, 14}_1 ∧ -b^{16, 14}_0) c in CNF: c -b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ p_208 ∨ b^{16, 14}_2 c -b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ p_208 ∨ b^{16, 14}_1 c -b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ p_208 ∨ -b^{16, 14}_0 c in DIMACS: -12785 12786 -12787 208 12788 0 -12785 12786 -12787 208 12789 0 -12785 12786 -12787 208 -12790 0 c -2-1 --> break c ( b^{16, 13}_2 ∧ b^{16, 13}_1 ∧ -b^{16, 13}_0 ∧ -p_208) -> break c in CNF: c -b^{16, 13}_2 ∨ -b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ p_208 ∨ break c in DIMACS: -12785 -12786 12787 208 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 13}_2 ∧ -b^{16, 13}_1 ∧ -b^{16, 13}_0 ∧ true) c in CNF: c -b^{16, 13}_2 ∨ b^{16, 13}_1 ∨ b^{16, 13}_0 ∨ false c in DIMACS: -12785 12786 12787 0 c 3 does not represent an automaton state. c -(-b^{16, 13}_2 ∧ b^{16, 13}_1 ∧ b^{16, 13}_0 ∧ true) c in CNF: c b^{16, 13}_2 ∨ -b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ false c in DIMACS: 12785 -12786 -12787 0 c -3 does not represent an automaton state. c -( b^{16, 13}_2 ∧ b^{16, 13}_1 ∧ b^{16, 13}_0 ∧ true) c in CNF: c -b^{16, 13}_2 ∨ -b^{16, 13}_1 ∨ -b^{16, 13}_0 ∨ false c in DIMACS: -12785 -12786 -12787 0 c i = 14 c -2+1 --> -1 c ( b^{16, 14}_2 ∧ b^{16, 14}_1 ∧ -b^{16, 14}_0 ∧ p_224) -> ( b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ b^{16, 15}_0) c in CNF: c -b^{16, 14}_2 ∨ -b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ -p_224 ∨ b^{16, 15}_2 c -b^{16, 14}_2 ∨ -b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ -p_224 ∨ -b^{16, 15}_1 c -b^{16, 14}_2 ∨ -b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ -p_224 ∨ b^{16, 15}_0 c in DIMACS: -12788 -12789 12790 -224 12791 0 -12788 -12789 12790 -224 -12792 0 -12788 -12789 12790 -224 12793 0 c -1+1 --> 0 c ( b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ b^{16, 14}_0 ∧ p_224) -> (-b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ -b^{16, 15}_0) c in CNF: c -b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ -p_224 ∨ -b^{16, 15}_2 c -b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ -p_224 ∨ -b^{16, 15}_1 c -b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ -p_224 ∨ -b^{16, 15}_0 c in DIMACS: -12788 12789 -12790 -224 -12791 0 -12788 12789 -12790 -224 -12792 0 -12788 12789 -12790 -224 -12793 0 c 0+1 --> 1 c (-b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ -b^{16, 14}_0 ∧ p_224) -> (-b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ b^{16, 15}_0) c in CNF: c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ -p_224 ∨ -b^{16, 15}_2 c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ -p_224 ∨ -b^{16, 15}_1 c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ -p_224 ∨ b^{16, 15}_0 c in DIMACS: 12788 12789 12790 -224 -12791 0 12788 12789 12790 -224 -12792 0 12788 12789 12790 -224 12793 0 c 1+1 --> 2 c (-b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ b^{16, 14}_0 ∧ p_224) -> (-b^{16, 15}_2 ∧ b^{16, 15}_1 ∧ -b^{16, 15}_0) c in CNF: c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ -p_224 ∨ -b^{16, 15}_2 c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ -p_224 ∨ b^{16, 15}_1 c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ -p_224 ∨ -b^{16, 15}_0 c in DIMACS: 12788 12789 -12790 -224 -12791 0 12788 12789 -12790 -224 12792 0 12788 12789 -12790 -224 -12793 0 c 2+1 --> break c (-b^{16, 14}_2 ∧ b^{16, 14}_1 ∧ -b^{16, 14}_0 ∧ p_224) -> break c in CNF: c b^{16, 14}_2 ∨ -b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ -p_224 ∨ break c in DIMACS: 12788 -12789 12790 -224 1162 0 c 2-1 --> 1 c (-b^{16, 14}_2 ∧ b^{16, 14}_1 ∧ -b^{16, 14}_0 ∧ -p_224) -> (-b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ b^{16, 15}_0) c in CNF: c b^{16, 14}_2 ∨ -b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ p_224 ∨ -b^{16, 15}_2 c b^{16, 14}_2 ∨ -b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ p_224 ∨ -b^{16, 15}_1 c b^{16, 14}_2 ∨ -b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ p_224 ∨ b^{16, 15}_0 c in DIMACS: 12788 -12789 12790 224 -12791 0 12788 -12789 12790 224 -12792 0 12788 -12789 12790 224 12793 0 c 1-1 --> 0 c (-b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ b^{16, 14}_0 ∧ -p_224) -> (-b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ -b^{16, 15}_0) c in CNF: c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ p_224 ∨ -b^{16, 15}_2 c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ p_224 ∨ -b^{16, 15}_1 c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ p_224 ∨ -b^{16, 15}_0 c in DIMACS: 12788 12789 -12790 224 -12791 0 12788 12789 -12790 224 -12792 0 12788 12789 -12790 224 -12793 0 c 0-1 --> -1 c (-b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ -b^{16, 14}_0 ∧ -p_224) -> ( b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ b^{16, 15}_0) c in CNF: c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ p_224 ∨ b^{16, 15}_2 c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ p_224 ∨ -b^{16, 15}_1 c b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ p_224 ∨ b^{16, 15}_0 c in DIMACS: 12788 12789 12790 224 12791 0 12788 12789 12790 224 -12792 0 12788 12789 12790 224 12793 0 c -1-1 --> -2 c ( b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ b^{16, 14}_0 ∧ -p_224) -> ( b^{16, 15}_2 ∧ b^{16, 15}_1 ∧ -b^{16, 15}_0) c in CNF: c -b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ p_224 ∨ b^{16, 15}_2 c -b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ p_224 ∨ b^{16, 15}_1 c -b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ p_224 ∨ -b^{16, 15}_0 c in DIMACS: -12788 12789 -12790 224 12791 0 -12788 12789 -12790 224 12792 0 -12788 12789 -12790 224 -12793 0 c -2-1 --> break c ( b^{16, 14}_2 ∧ b^{16, 14}_1 ∧ -b^{16, 14}_0 ∧ -p_224) -> break c in CNF: c -b^{16, 14}_2 ∨ -b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ p_224 ∨ break c in DIMACS: -12788 -12789 12790 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 14}_2 ∧ -b^{16, 14}_1 ∧ -b^{16, 14}_0 ∧ true) c in CNF: c -b^{16, 14}_2 ∨ b^{16, 14}_1 ∨ b^{16, 14}_0 ∨ false c in DIMACS: -12788 12789 12790 0 c 3 does not represent an automaton state. c -(-b^{16, 14}_2 ∧ b^{16, 14}_1 ∧ b^{16, 14}_0 ∧ true) c in CNF: c b^{16, 14}_2 ∨ -b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ false c in DIMACS: 12788 -12789 -12790 0 c -3 does not represent an automaton state. c -( b^{16, 14}_2 ∧ b^{16, 14}_1 ∧ b^{16, 14}_0 ∧ true) c in CNF: c -b^{16, 14}_2 ∨ -b^{16, 14}_1 ∨ -b^{16, 14}_0 ∨ false c in DIMACS: -12788 -12789 -12790 0 c i = 15 c -2+1 --> -1 c ( b^{16, 15}_2 ∧ b^{16, 15}_1 ∧ -b^{16, 15}_0 ∧ p_240) -> ( b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ b^{16, 16}_0) c in CNF: c -b^{16, 15}_2 ∨ -b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ -p_240 ∨ b^{16, 16}_2 c -b^{16, 15}_2 ∨ -b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ -p_240 ∨ -b^{16, 16}_1 c -b^{16, 15}_2 ∨ -b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ -p_240 ∨ b^{16, 16}_0 c in DIMACS: -12791 -12792 12793 -240 12794 0 -12791 -12792 12793 -240 -12795 0 -12791 -12792 12793 -240 12796 0 c -1+1 --> 0 c ( b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ b^{16, 15}_0 ∧ p_240) -> (-b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ -b^{16, 16}_0) c in CNF: c -b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ -p_240 ∨ -b^{16, 16}_2 c -b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ -p_240 ∨ -b^{16, 16}_1 c -b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ -p_240 ∨ -b^{16, 16}_0 c in DIMACS: -12791 12792 -12793 -240 -12794 0 -12791 12792 -12793 -240 -12795 0 -12791 12792 -12793 -240 -12796 0 c 0+1 --> 1 c (-b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ -b^{16, 15}_0 ∧ p_240) -> (-b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ b^{16, 16}_0) c in CNF: c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ -p_240 ∨ -b^{16, 16}_2 c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ -p_240 ∨ -b^{16, 16}_1 c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ -p_240 ∨ b^{16, 16}_0 c in DIMACS: 12791 12792 12793 -240 -12794 0 12791 12792 12793 -240 -12795 0 12791 12792 12793 -240 12796 0 c 1+1 --> 2 c (-b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ b^{16, 15}_0 ∧ p_240) -> (-b^{16, 16}_2 ∧ b^{16, 16}_1 ∧ -b^{16, 16}_0) c in CNF: c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ -p_240 ∨ -b^{16, 16}_2 c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ -p_240 ∨ b^{16, 16}_1 c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ -p_240 ∨ -b^{16, 16}_0 c in DIMACS: 12791 12792 -12793 -240 -12794 0 12791 12792 -12793 -240 12795 0 12791 12792 -12793 -240 -12796 0 c 2+1 --> break c (-b^{16, 15}_2 ∧ b^{16, 15}_1 ∧ -b^{16, 15}_0 ∧ p_240) -> break c in CNF: c b^{16, 15}_2 ∨ -b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ -p_240 ∨ break c in DIMACS: 12791 -12792 12793 -240 1162 0 c 2-1 --> 1 c (-b^{16, 15}_2 ∧ b^{16, 15}_1 ∧ -b^{16, 15}_0 ∧ -p_240) -> (-b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ b^{16, 16}_0) c in CNF: c b^{16, 15}_2 ∨ -b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ p_240 ∨ -b^{16, 16}_2 c b^{16, 15}_2 ∨ -b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ p_240 ∨ -b^{16, 16}_1 c b^{16, 15}_2 ∨ -b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ p_240 ∨ b^{16, 16}_0 c in DIMACS: 12791 -12792 12793 240 -12794 0 12791 -12792 12793 240 -12795 0 12791 -12792 12793 240 12796 0 c 1-1 --> 0 c (-b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ b^{16, 15}_0 ∧ -p_240) -> (-b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ -b^{16, 16}_0) c in CNF: c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ p_240 ∨ -b^{16, 16}_2 c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ p_240 ∨ -b^{16, 16}_1 c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ p_240 ∨ -b^{16, 16}_0 c in DIMACS: 12791 12792 -12793 240 -12794 0 12791 12792 -12793 240 -12795 0 12791 12792 -12793 240 -12796 0 c 0-1 --> -1 c (-b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ -b^{16, 15}_0 ∧ -p_240) -> ( b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ b^{16, 16}_0) c in CNF: c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ p_240 ∨ b^{16, 16}_2 c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ p_240 ∨ -b^{16, 16}_1 c b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ p_240 ∨ b^{16, 16}_0 c in DIMACS: 12791 12792 12793 240 12794 0 12791 12792 12793 240 -12795 0 12791 12792 12793 240 12796 0 c -1-1 --> -2 c ( b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ b^{16, 15}_0 ∧ -p_240) -> ( b^{16, 16}_2 ∧ b^{16, 16}_1 ∧ -b^{16, 16}_0) c in CNF: c -b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ p_240 ∨ b^{16, 16}_2 c -b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ p_240 ∨ b^{16, 16}_1 c -b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ p_240 ∨ -b^{16, 16}_0 c in DIMACS: -12791 12792 -12793 240 12794 0 -12791 12792 -12793 240 12795 0 -12791 12792 -12793 240 -12796 0 c -2-1 --> break c ( b^{16, 15}_2 ∧ b^{16, 15}_1 ∧ -b^{16, 15}_0 ∧ -p_240) -> break c in CNF: c -b^{16, 15}_2 ∨ -b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ p_240 ∨ break c in DIMACS: -12791 -12792 12793 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 15}_2 ∧ -b^{16, 15}_1 ∧ -b^{16, 15}_0 ∧ true) c in CNF: c -b^{16, 15}_2 ∨ b^{16, 15}_1 ∨ b^{16, 15}_0 ∨ false c in DIMACS: -12791 12792 12793 0 c 3 does not represent an automaton state. c -(-b^{16, 15}_2 ∧ b^{16, 15}_1 ∧ b^{16, 15}_0 ∧ true) c in CNF: c b^{16, 15}_2 ∨ -b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ false c in DIMACS: 12791 -12792 -12793 0 c -3 does not represent an automaton state. c -( b^{16, 15}_2 ∧ b^{16, 15}_1 ∧ b^{16, 15}_0 ∧ true) c in CNF: c -b^{16, 15}_2 ∨ -b^{16, 15}_1 ∨ -b^{16, 15}_0 ∨ false c in DIMACS: -12791 -12792 -12793 0 c i = 16 c -2+1 --> -1 c ( b^{16, 16}_2 ∧ b^{16, 16}_1 ∧ -b^{16, 16}_0 ∧ p_256) -> ( b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ b^{16, 17}_0) c in CNF: c -b^{16, 16}_2 ∨ -b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ -p_256 ∨ b^{16, 17}_2 c -b^{16, 16}_2 ∨ -b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ -p_256 ∨ -b^{16, 17}_1 c -b^{16, 16}_2 ∨ -b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ -p_256 ∨ b^{16, 17}_0 c in DIMACS: -12794 -12795 12796 -256 12797 0 -12794 -12795 12796 -256 -12798 0 -12794 -12795 12796 -256 12799 0 c -1+1 --> 0 c ( b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ b^{16, 16}_0 ∧ p_256) -> (-b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ -b^{16, 17}_0) c in CNF: c -b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ -p_256 ∨ -b^{16, 17}_2 c -b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ -p_256 ∨ -b^{16, 17}_1 c -b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ -p_256 ∨ -b^{16, 17}_0 c in DIMACS: -12794 12795 -12796 -256 -12797 0 -12794 12795 -12796 -256 -12798 0 -12794 12795 -12796 -256 -12799 0 c 0+1 --> 1 c (-b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ -b^{16, 16}_0 ∧ p_256) -> (-b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ b^{16, 17}_0) c in CNF: c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ -p_256 ∨ -b^{16, 17}_2 c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ -p_256 ∨ -b^{16, 17}_1 c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ -p_256 ∨ b^{16, 17}_0 c in DIMACS: 12794 12795 12796 -256 -12797 0 12794 12795 12796 -256 -12798 0 12794 12795 12796 -256 12799 0 c 1+1 --> 2 c (-b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ b^{16, 16}_0 ∧ p_256) -> (-b^{16, 17}_2 ∧ b^{16, 17}_1 ∧ -b^{16, 17}_0) c in CNF: c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ -p_256 ∨ -b^{16, 17}_2 c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ -p_256 ∨ b^{16, 17}_1 c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ -p_256 ∨ -b^{16, 17}_0 c in DIMACS: 12794 12795 -12796 -256 -12797 0 12794 12795 -12796 -256 12798 0 12794 12795 -12796 -256 -12799 0 c 2+1 --> break c (-b^{16, 16}_2 ∧ b^{16, 16}_1 ∧ -b^{16, 16}_0 ∧ p_256) -> break c in CNF: c b^{16, 16}_2 ∨ -b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ -p_256 ∨ break c in DIMACS: 12794 -12795 12796 -256 1162 0 c 2-1 --> 1 c (-b^{16, 16}_2 ∧ b^{16, 16}_1 ∧ -b^{16, 16}_0 ∧ -p_256) -> (-b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ b^{16, 17}_0) c in CNF: c b^{16, 16}_2 ∨ -b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ p_256 ∨ -b^{16, 17}_2 c b^{16, 16}_2 ∨ -b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ p_256 ∨ -b^{16, 17}_1 c b^{16, 16}_2 ∨ -b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ p_256 ∨ b^{16, 17}_0 c in DIMACS: 12794 -12795 12796 256 -12797 0 12794 -12795 12796 256 -12798 0 12794 -12795 12796 256 12799 0 c 1-1 --> 0 c (-b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ b^{16, 16}_0 ∧ -p_256) -> (-b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ -b^{16, 17}_0) c in CNF: c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ p_256 ∨ -b^{16, 17}_2 c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ p_256 ∨ -b^{16, 17}_1 c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ p_256 ∨ -b^{16, 17}_0 c in DIMACS: 12794 12795 -12796 256 -12797 0 12794 12795 -12796 256 -12798 0 12794 12795 -12796 256 -12799 0 c 0-1 --> -1 c (-b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ -b^{16, 16}_0 ∧ -p_256) -> ( b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ b^{16, 17}_0) c in CNF: c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ p_256 ∨ b^{16, 17}_2 c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ p_256 ∨ -b^{16, 17}_1 c b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ p_256 ∨ b^{16, 17}_0 c in DIMACS: 12794 12795 12796 256 12797 0 12794 12795 12796 256 -12798 0 12794 12795 12796 256 12799 0 c -1-1 --> -2 c ( b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ b^{16, 16}_0 ∧ -p_256) -> ( b^{16, 17}_2 ∧ b^{16, 17}_1 ∧ -b^{16, 17}_0) c in CNF: c -b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ p_256 ∨ b^{16, 17}_2 c -b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ p_256 ∨ b^{16, 17}_1 c -b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ p_256 ∨ -b^{16, 17}_0 c in DIMACS: -12794 12795 -12796 256 12797 0 -12794 12795 -12796 256 12798 0 -12794 12795 -12796 256 -12799 0 c -2-1 --> break c ( b^{16, 16}_2 ∧ b^{16, 16}_1 ∧ -b^{16, 16}_0 ∧ -p_256) -> break c in CNF: c -b^{16, 16}_2 ∨ -b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ p_256 ∨ break c in DIMACS: -12794 -12795 12796 256 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 16}_2 ∧ -b^{16, 16}_1 ∧ -b^{16, 16}_0 ∧ true) c in CNF: c -b^{16, 16}_2 ∨ b^{16, 16}_1 ∨ b^{16, 16}_0 ∨ false c in DIMACS: -12794 12795 12796 0 c 3 does not represent an automaton state. c -(-b^{16, 16}_2 ∧ b^{16, 16}_1 ∧ b^{16, 16}_0 ∧ true) c in CNF: c b^{16, 16}_2 ∨ -b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ false c in DIMACS: 12794 -12795 -12796 0 c -3 does not represent an automaton state. c -( b^{16, 16}_2 ∧ b^{16, 16}_1 ∧ b^{16, 16}_0 ∧ true) c in CNF: c -b^{16, 16}_2 ∨ -b^{16, 16}_1 ∨ -b^{16, 16}_0 ∨ false c in DIMACS: -12794 -12795 -12796 0 c i = 17 c -2+1 --> -1 c ( b^{16, 17}_2 ∧ b^{16, 17}_1 ∧ -b^{16, 17}_0 ∧ p_272) -> ( b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ b^{16, 18}_0) c in CNF: c -b^{16, 17}_2 ∨ -b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ -p_272 ∨ b^{16, 18}_2 c -b^{16, 17}_2 ∨ -b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ -p_272 ∨ -b^{16, 18}_1 c -b^{16, 17}_2 ∨ -b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ -p_272 ∨ b^{16, 18}_0 c in DIMACS: -12797 -12798 12799 -272 12800 0 -12797 -12798 12799 -272 -12801 0 -12797 -12798 12799 -272 12802 0 c -1+1 --> 0 c ( b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ b^{16, 17}_0 ∧ p_272) -> (-b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ -b^{16, 18}_0) c in CNF: c -b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ -p_272 ∨ -b^{16, 18}_2 c -b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ -p_272 ∨ -b^{16, 18}_1 c -b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ -p_272 ∨ -b^{16, 18}_0 c in DIMACS: -12797 12798 -12799 -272 -12800 0 -12797 12798 -12799 -272 -12801 0 -12797 12798 -12799 -272 -12802 0 c 0+1 --> 1 c (-b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ -b^{16, 17}_0 ∧ p_272) -> (-b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ b^{16, 18}_0) c in CNF: c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ -p_272 ∨ -b^{16, 18}_2 c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ -p_272 ∨ -b^{16, 18}_1 c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ -p_272 ∨ b^{16, 18}_0 c in DIMACS: 12797 12798 12799 -272 -12800 0 12797 12798 12799 -272 -12801 0 12797 12798 12799 -272 12802 0 c 1+1 --> 2 c (-b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ b^{16, 17}_0 ∧ p_272) -> (-b^{16, 18}_2 ∧ b^{16, 18}_1 ∧ -b^{16, 18}_0) c in CNF: c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ -p_272 ∨ -b^{16, 18}_2 c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ -p_272 ∨ b^{16, 18}_1 c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ -p_272 ∨ -b^{16, 18}_0 c in DIMACS: 12797 12798 -12799 -272 -12800 0 12797 12798 -12799 -272 12801 0 12797 12798 -12799 -272 -12802 0 c 2+1 --> break c (-b^{16, 17}_2 ∧ b^{16, 17}_1 ∧ -b^{16, 17}_0 ∧ p_272) -> break c in CNF: c b^{16, 17}_2 ∨ -b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ -p_272 ∨ break c in DIMACS: 12797 -12798 12799 -272 1162 0 c 2-1 --> 1 c (-b^{16, 17}_2 ∧ b^{16, 17}_1 ∧ -b^{16, 17}_0 ∧ -p_272) -> (-b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ b^{16, 18}_0) c in CNF: c b^{16, 17}_2 ∨ -b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ p_272 ∨ -b^{16, 18}_2 c b^{16, 17}_2 ∨ -b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ p_272 ∨ -b^{16, 18}_1 c b^{16, 17}_2 ∨ -b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ p_272 ∨ b^{16, 18}_0 c in DIMACS: 12797 -12798 12799 272 -12800 0 12797 -12798 12799 272 -12801 0 12797 -12798 12799 272 12802 0 c 1-1 --> 0 c (-b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ b^{16, 17}_0 ∧ -p_272) -> (-b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ -b^{16, 18}_0) c in CNF: c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ p_272 ∨ -b^{16, 18}_2 c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ p_272 ∨ -b^{16, 18}_1 c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ p_272 ∨ -b^{16, 18}_0 c in DIMACS: 12797 12798 -12799 272 -12800 0 12797 12798 -12799 272 -12801 0 12797 12798 -12799 272 -12802 0 c 0-1 --> -1 c (-b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ -b^{16, 17}_0 ∧ -p_272) -> ( b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ b^{16, 18}_0) c in CNF: c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ p_272 ∨ b^{16, 18}_2 c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ p_272 ∨ -b^{16, 18}_1 c b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ p_272 ∨ b^{16, 18}_0 c in DIMACS: 12797 12798 12799 272 12800 0 12797 12798 12799 272 -12801 0 12797 12798 12799 272 12802 0 c -1-1 --> -2 c ( b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ b^{16, 17}_0 ∧ -p_272) -> ( b^{16, 18}_2 ∧ b^{16, 18}_1 ∧ -b^{16, 18}_0) c in CNF: c -b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ p_272 ∨ b^{16, 18}_2 c -b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ p_272 ∨ b^{16, 18}_1 c -b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ p_272 ∨ -b^{16, 18}_0 c in DIMACS: -12797 12798 -12799 272 12800 0 -12797 12798 -12799 272 12801 0 -12797 12798 -12799 272 -12802 0 c -2-1 --> break c ( b^{16, 17}_2 ∧ b^{16, 17}_1 ∧ -b^{16, 17}_0 ∧ -p_272) -> break c in CNF: c -b^{16, 17}_2 ∨ -b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ p_272 ∨ break c in DIMACS: -12797 -12798 12799 272 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 17}_2 ∧ -b^{16, 17}_1 ∧ -b^{16, 17}_0 ∧ true) c in CNF: c -b^{16, 17}_2 ∨ b^{16, 17}_1 ∨ b^{16, 17}_0 ∨ false c in DIMACS: -12797 12798 12799 0 c 3 does not represent an automaton state. c -(-b^{16, 17}_2 ∧ b^{16, 17}_1 ∧ b^{16, 17}_0 ∧ true) c in CNF: c b^{16, 17}_2 ∨ -b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ false c in DIMACS: 12797 -12798 -12799 0 c -3 does not represent an automaton state. c -( b^{16, 17}_2 ∧ b^{16, 17}_1 ∧ b^{16, 17}_0 ∧ true) c in CNF: c -b^{16, 17}_2 ∨ -b^{16, 17}_1 ∨ -b^{16, 17}_0 ∨ false c in DIMACS: -12797 -12798 -12799 0 c i = 18 c -2+1 --> -1 c ( b^{16, 18}_2 ∧ b^{16, 18}_1 ∧ -b^{16, 18}_0 ∧ p_288) -> ( b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ b^{16, 19}_0) c in CNF: c -b^{16, 18}_2 ∨ -b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ -p_288 ∨ b^{16, 19}_2 c -b^{16, 18}_2 ∨ -b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ -p_288 ∨ -b^{16, 19}_1 c -b^{16, 18}_2 ∨ -b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ -p_288 ∨ b^{16, 19}_0 c in DIMACS: -12800 -12801 12802 -288 12803 0 -12800 -12801 12802 -288 -12804 0 -12800 -12801 12802 -288 12805 0 c -1+1 --> 0 c ( b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ b^{16, 18}_0 ∧ p_288) -> (-b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ -b^{16, 19}_0) c in CNF: c -b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ -p_288 ∨ -b^{16, 19}_2 c -b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ -p_288 ∨ -b^{16, 19}_1 c -b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ -p_288 ∨ -b^{16, 19}_0 c in DIMACS: -12800 12801 -12802 -288 -12803 0 -12800 12801 -12802 -288 -12804 0 -12800 12801 -12802 -288 -12805 0 c 0+1 --> 1 c (-b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ -b^{16, 18}_0 ∧ p_288) -> (-b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ b^{16, 19}_0) c in CNF: c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ -p_288 ∨ -b^{16, 19}_2 c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ -p_288 ∨ -b^{16, 19}_1 c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ -p_288 ∨ b^{16, 19}_0 c in DIMACS: 12800 12801 12802 -288 -12803 0 12800 12801 12802 -288 -12804 0 12800 12801 12802 -288 12805 0 c 1+1 --> 2 c (-b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ b^{16, 18}_0 ∧ p_288) -> (-b^{16, 19}_2 ∧ b^{16, 19}_1 ∧ -b^{16, 19}_0) c in CNF: c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ -p_288 ∨ -b^{16, 19}_2 c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ -p_288 ∨ b^{16, 19}_1 c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ -p_288 ∨ -b^{16, 19}_0 c in DIMACS: 12800 12801 -12802 -288 -12803 0 12800 12801 -12802 -288 12804 0 12800 12801 -12802 -288 -12805 0 c 2+1 --> break c (-b^{16, 18}_2 ∧ b^{16, 18}_1 ∧ -b^{16, 18}_0 ∧ p_288) -> break c in CNF: c b^{16, 18}_2 ∨ -b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ -p_288 ∨ break c in DIMACS: 12800 -12801 12802 -288 1162 0 c 2-1 --> 1 c (-b^{16, 18}_2 ∧ b^{16, 18}_1 ∧ -b^{16, 18}_0 ∧ -p_288) -> (-b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ b^{16, 19}_0) c in CNF: c b^{16, 18}_2 ∨ -b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ p_288 ∨ -b^{16, 19}_2 c b^{16, 18}_2 ∨ -b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ p_288 ∨ -b^{16, 19}_1 c b^{16, 18}_2 ∨ -b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ p_288 ∨ b^{16, 19}_0 c in DIMACS: 12800 -12801 12802 288 -12803 0 12800 -12801 12802 288 -12804 0 12800 -12801 12802 288 12805 0 c 1-1 --> 0 c (-b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ b^{16, 18}_0 ∧ -p_288) -> (-b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ -b^{16, 19}_0) c in CNF: c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ p_288 ∨ -b^{16, 19}_2 c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ p_288 ∨ -b^{16, 19}_1 c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ p_288 ∨ -b^{16, 19}_0 c in DIMACS: 12800 12801 -12802 288 -12803 0 12800 12801 -12802 288 -12804 0 12800 12801 -12802 288 -12805 0 c 0-1 --> -1 c (-b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ -b^{16, 18}_0 ∧ -p_288) -> ( b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ b^{16, 19}_0) c in CNF: c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ p_288 ∨ b^{16, 19}_2 c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ p_288 ∨ -b^{16, 19}_1 c b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ p_288 ∨ b^{16, 19}_0 c in DIMACS: 12800 12801 12802 288 12803 0 12800 12801 12802 288 -12804 0 12800 12801 12802 288 12805 0 c -1-1 --> -2 c ( b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ b^{16, 18}_0 ∧ -p_288) -> ( b^{16, 19}_2 ∧ b^{16, 19}_1 ∧ -b^{16, 19}_0) c in CNF: c -b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ p_288 ∨ b^{16, 19}_2 c -b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ p_288 ∨ b^{16, 19}_1 c -b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ p_288 ∨ -b^{16, 19}_0 c in DIMACS: -12800 12801 -12802 288 12803 0 -12800 12801 -12802 288 12804 0 -12800 12801 -12802 288 -12805 0 c -2-1 --> break c ( b^{16, 18}_2 ∧ b^{16, 18}_1 ∧ -b^{16, 18}_0 ∧ -p_288) -> break c in CNF: c -b^{16, 18}_2 ∨ -b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ p_288 ∨ break c in DIMACS: -12800 -12801 12802 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 18}_2 ∧ -b^{16, 18}_1 ∧ -b^{16, 18}_0 ∧ true) c in CNF: c -b^{16, 18}_2 ∨ b^{16, 18}_1 ∨ b^{16, 18}_0 ∨ false c in DIMACS: -12800 12801 12802 0 c 3 does not represent an automaton state. c -(-b^{16, 18}_2 ∧ b^{16, 18}_1 ∧ b^{16, 18}_0 ∧ true) c in CNF: c b^{16, 18}_2 ∨ -b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ false c in DIMACS: 12800 -12801 -12802 0 c -3 does not represent an automaton state. c -( b^{16, 18}_2 ∧ b^{16, 18}_1 ∧ b^{16, 18}_0 ∧ true) c in CNF: c -b^{16, 18}_2 ∨ -b^{16, 18}_1 ∨ -b^{16, 18}_0 ∨ false c in DIMACS: -12800 -12801 -12802 0 c i = 19 c -2+1 --> -1 c ( b^{16, 19}_2 ∧ b^{16, 19}_1 ∧ -b^{16, 19}_0 ∧ p_304) -> ( b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ b^{16, 20}_0) c in CNF: c -b^{16, 19}_2 ∨ -b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ -p_304 ∨ b^{16, 20}_2 c -b^{16, 19}_2 ∨ -b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ -p_304 ∨ -b^{16, 20}_1 c -b^{16, 19}_2 ∨ -b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ -p_304 ∨ b^{16, 20}_0 c in DIMACS: -12803 -12804 12805 -304 12806 0 -12803 -12804 12805 -304 -12807 0 -12803 -12804 12805 -304 12808 0 c -1+1 --> 0 c ( b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ b^{16, 19}_0 ∧ p_304) -> (-b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ -b^{16, 20}_0) c in CNF: c -b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ -p_304 ∨ -b^{16, 20}_2 c -b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ -p_304 ∨ -b^{16, 20}_1 c -b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ -p_304 ∨ -b^{16, 20}_0 c in DIMACS: -12803 12804 -12805 -304 -12806 0 -12803 12804 -12805 -304 -12807 0 -12803 12804 -12805 -304 -12808 0 c 0+1 --> 1 c (-b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ -b^{16, 19}_0 ∧ p_304) -> (-b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ b^{16, 20}_0) c in CNF: c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ -p_304 ∨ -b^{16, 20}_2 c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ -p_304 ∨ -b^{16, 20}_1 c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ -p_304 ∨ b^{16, 20}_0 c in DIMACS: 12803 12804 12805 -304 -12806 0 12803 12804 12805 -304 -12807 0 12803 12804 12805 -304 12808 0 c 1+1 --> 2 c (-b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ b^{16, 19}_0 ∧ p_304) -> (-b^{16, 20}_2 ∧ b^{16, 20}_1 ∧ -b^{16, 20}_0) c in CNF: c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ -p_304 ∨ -b^{16, 20}_2 c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ -p_304 ∨ b^{16, 20}_1 c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ -p_304 ∨ -b^{16, 20}_0 c in DIMACS: 12803 12804 -12805 -304 -12806 0 12803 12804 -12805 -304 12807 0 12803 12804 -12805 -304 -12808 0 c 2+1 --> break c (-b^{16, 19}_2 ∧ b^{16, 19}_1 ∧ -b^{16, 19}_0 ∧ p_304) -> break c in CNF: c b^{16, 19}_2 ∨ -b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ -p_304 ∨ break c in DIMACS: 12803 -12804 12805 -304 1162 0 c 2-1 --> 1 c (-b^{16, 19}_2 ∧ b^{16, 19}_1 ∧ -b^{16, 19}_0 ∧ -p_304) -> (-b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ b^{16, 20}_0) c in CNF: c b^{16, 19}_2 ∨ -b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ p_304 ∨ -b^{16, 20}_2 c b^{16, 19}_2 ∨ -b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ p_304 ∨ -b^{16, 20}_1 c b^{16, 19}_2 ∨ -b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ p_304 ∨ b^{16, 20}_0 c in DIMACS: 12803 -12804 12805 304 -12806 0 12803 -12804 12805 304 -12807 0 12803 -12804 12805 304 12808 0 c 1-1 --> 0 c (-b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ b^{16, 19}_0 ∧ -p_304) -> (-b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ -b^{16, 20}_0) c in CNF: c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ p_304 ∨ -b^{16, 20}_2 c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ p_304 ∨ -b^{16, 20}_1 c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ p_304 ∨ -b^{16, 20}_0 c in DIMACS: 12803 12804 -12805 304 -12806 0 12803 12804 -12805 304 -12807 0 12803 12804 -12805 304 -12808 0 c 0-1 --> -1 c (-b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ -b^{16, 19}_0 ∧ -p_304) -> ( b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ b^{16, 20}_0) c in CNF: c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ p_304 ∨ b^{16, 20}_2 c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ p_304 ∨ -b^{16, 20}_1 c b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ p_304 ∨ b^{16, 20}_0 c in DIMACS: 12803 12804 12805 304 12806 0 12803 12804 12805 304 -12807 0 12803 12804 12805 304 12808 0 c -1-1 --> -2 c ( b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ b^{16, 19}_0 ∧ -p_304) -> ( b^{16, 20}_2 ∧ b^{16, 20}_1 ∧ -b^{16, 20}_0) c in CNF: c -b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ p_304 ∨ b^{16, 20}_2 c -b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ p_304 ∨ b^{16, 20}_1 c -b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ p_304 ∨ -b^{16, 20}_0 c in DIMACS: -12803 12804 -12805 304 12806 0 -12803 12804 -12805 304 12807 0 -12803 12804 -12805 304 -12808 0 c -2-1 --> break c ( b^{16, 19}_2 ∧ b^{16, 19}_1 ∧ -b^{16, 19}_0 ∧ -p_304) -> break c in CNF: c -b^{16, 19}_2 ∨ -b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ p_304 ∨ break c in DIMACS: -12803 -12804 12805 304 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 19}_2 ∧ -b^{16, 19}_1 ∧ -b^{16, 19}_0 ∧ true) c in CNF: c -b^{16, 19}_2 ∨ b^{16, 19}_1 ∨ b^{16, 19}_0 ∨ false c in DIMACS: -12803 12804 12805 0 c 3 does not represent an automaton state. c -(-b^{16, 19}_2 ∧ b^{16, 19}_1 ∧ b^{16, 19}_0 ∧ true) c in CNF: c b^{16, 19}_2 ∨ -b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ false c in DIMACS: 12803 -12804 -12805 0 c -3 does not represent an automaton state. c -( b^{16, 19}_2 ∧ b^{16, 19}_1 ∧ b^{16, 19}_0 ∧ true) c in CNF: c -b^{16, 19}_2 ∨ -b^{16, 19}_1 ∨ -b^{16, 19}_0 ∨ false c in DIMACS: -12803 -12804 -12805 0 c i = 20 c -2+1 --> -1 c ( b^{16, 20}_2 ∧ b^{16, 20}_1 ∧ -b^{16, 20}_0 ∧ p_320) -> ( b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ b^{16, 21}_0) c in CNF: c -b^{16, 20}_2 ∨ -b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ -p_320 ∨ b^{16, 21}_2 c -b^{16, 20}_2 ∨ -b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ -p_320 ∨ -b^{16, 21}_1 c -b^{16, 20}_2 ∨ -b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ -p_320 ∨ b^{16, 21}_0 c in DIMACS: -12806 -12807 12808 -320 12809 0 -12806 -12807 12808 -320 -12810 0 -12806 -12807 12808 -320 12811 0 c -1+1 --> 0 c ( b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ b^{16, 20}_0 ∧ p_320) -> (-b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ -b^{16, 21}_0) c in CNF: c -b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ -p_320 ∨ -b^{16, 21}_2 c -b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ -p_320 ∨ -b^{16, 21}_1 c -b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ -p_320 ∨ -b^{16, 21}_0 c in DIMACS: -12806 12807 -12808 -320 -12809 0 -12806 12807 -12808 -320 -12810 0 -12806 12807 -12808 -320 -12811 0 c 0+1 --> 1 c (-b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ -b^{16, 20}_0 ∧ p_320) -> (-b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ b^{16, 21}_0) c in CNF: c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ -p_320 ∨ -b^{16, 21}_2 c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ -p_320 ∨ -b^{16, 21}_1 c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ -p_320 ∨ b^{16, 21}_0 c in DIMACS: 12806 12807 12808 -320 -12809 0 12806 12807 12808 -320 -12810 0 12806 12807 12808 -320 12811 0 c 1+1 --> 2 c (-b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ b^{16, 20}_0 ∧ p_320) -> (-b^{16, 21}_2 ∧ b^{16, 21}_1 ∧ -b^{16, 21}_0) c in CNF: c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ -p_320 ∨ -b^{16, 21}_2 c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ -p_320 ∨ b^{16, 21}_1 c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ -p_320 ∨ -b^{16, 21}_0 c in DIMACS: 12806 12807 -12808 -320 -12809 0 12806 12807 -12808 -320 12810 0 12806 12807 -12808 -320 -12811 0 c 2+1 --> break c (-b^{16, 20}_2 ∧ b^{16, 20}_1 ∧ -b^{16, 20}_0 ∧ p_320) -> break c in CNF: c b^{16, 20}_2 ∨ -b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ -p_320 ∨ break c in DIMACS: 12806 -12807 12808 -320 1162 0 c 2-1 --> 1 c (-b^{16, 20}_2 ∧ b^{16, 20}_1 ∧ -b^{16, 20}_0 ∧ -p_320) -> (-b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ b^{16, 21}_0) c in CNF: c b^{16, 20}_2 ∨ -b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ p_320 ∨ -b^{16, 21}_2 c b^{16, 20}_2 ∨ -b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ p_320 ∨ -b^{16, 21}_1 c b^{16, 20}_2 ∨ -b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ p_320 ∨ b^{16, 21}_0 c in DIMACS: 12806 -12807 12808 320 -12809 0 12806 -12807 12808 320 -12810 0 12806 -12807 12808 320 12811 0 c 1-1 --> 0 c (-b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ b^{16, 20}_0 ∧ -p_320) -> (-b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ -b^{16, 21}_0) c in CNF: c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ p_320 ∨ -b^{16, 21}_2 c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ p_320 ∨ -b^{16, 21}_1 c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ p_320 ∨ -b^{16, 21}_0 c in DIMACS: 12806 12807 -12808 320 -12809 0 12806 12807 -12808 320 -12810 0 12806 12807 -12808 320 -12811 0 c 0-1 --> -1 c (-b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ -b^{16, 20}_0 ∧ -p_320) -> ( b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ b^{16, 21}_0) c in CNF: c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ p_320 ∨ b^{16, 21}_2 c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ p_320 ∨ -b^{16, 21}_1 c b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ p_320 ∨ b^{16, 21}_0 c in DIMACS: 12806 12807 12808 320 12809 0 12806 12807 12808 320 -12810 0 12806 12807 12808 320 12811 0 c -1-1 --> -2 c ( b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ b^{16, 20}_0 ∧ -p_320) -> ( b^{16, 21}_2 ∧ b^{16, 21}_1 ∧ -b^{16, 21}_0) c in CNF: c -b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ p_320 ∨ b^{16, 21}_2 c -b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ p_320 ∨ b^{16, 21}_1 c -b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ p_320 ∨ -b^{16, 21}_0 c in DIMACS: -12806 12807 -12808 320 12809 0 -12806 12807 -12808 320 12810 0 -12806 12807 -12808 320 -12811 0 c -2-1 --> break c ( b^{16, 20}_2 ∧ b^{16, 20}_1 ∧ -b^{16, 20}_0 ∧ -p_320) -> break c in CNF: c -b^{16, 20}_2 ∨ -b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ p_320 ∨ break c in DIMACS: -12806 -12807 12808 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 20}_2 ∧ -b^{16, 20}_1 ∧ -b^{16, 20}_0 ∧ true) c in CNF: c -b^{16, 20}_2 ∨ b^{16, 20}_1 ∨ b^{16, 20}_0 ∨ false c in DIMACS: -12806 12807 12808 0 c 3 does not represent an automaton state. c -(-b^{16, 20}_2 ∧ b^{16, 20}_1 ∧ b^{16, 20}_0 ∧ true) c in CNF: c b^{16, 20}_2 ∨ -b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ false c in DIMACS: 12806 -12807 -12808 0 c -3 does not represent an automaton state. c -( b^{16, 20}_2 ∧ b^{16, 20}_1 ∧ b^{16, 20}_0 ∧ true) c in CNF: c -b^{16, 20}_2 ∨ -b^{16, 20}_1 ∨ -b^{16, 20}_0 ∨ false c in DIMACS: -12806 -12807 -12808 0 c i = 21 c -2+1 --> -1 c ( b^{16, 21}_2 ∧ b^{16, 21}_1 ∧ -b^{16, 21}_0 ∧ p_336) -> ( b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ b^{16, 22}_0) c in CNF: c -b^{16, 21}_2 ∨ -b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ -p_336 ∨ b^{16, 22}_2 c -b^{16, 21}_2 ∨ -b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ -p_336 ∨ -b^{16, 22}_1 c -b^{16, 21}_2 ∨ -b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ -p_336 ∨ b^{16, 22}_0 c in DIMACS: -12809 -12810 12811 -336 12812 0 -12809 -12810 12811 -336 -12813 0 -12809 -12810 12811 -336 12814 0 c -1+1 --> 0 c ( b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ b^{16, 21}_0 ∧ p_336) -> (-b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ -b^{16, 22}_0) c in CNF: c -b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ -p_336 ∨ -b^{16, 22}_2 c -b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ -p_336 ∨ -b^{16, 22}_1 c -b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ -p_336 ∨ -b^{16, 22}_0 c in DIMACS: -12809 12810 -12811 -336 -12812 0 -12809 12810 -12811 -336 -12813 0 -12809 12810 -12811 -336 -12814 0 c 0+1 --> 1 c (-b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ -b^{16, 21}_0 ∧ p_336) -> (-b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ b^{16, 22}_0) c in CNF: c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ -p_336 ∨ -b^{16, 22}_2 c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ -p_336 ∨ -b^{16, 22}_1 c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ -p_336 ∨ b^{16, 22}_0 c in DIMACS: 12809 12810 12811 -336 -12812 0 12809 12810 12811 -336 -12813 0 12809 12810 12811 -336 12814 0 c 1+1 --> 2 c (-b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ b^{16, 21}_0 ∧ p_336) -> (-b^{16, 22}_2 ∧ b^{16, 22}_1 ∧ -b^{16, 22}_0) c in CNF: c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ -p_336 ∨ -b^{16, 22}_2 c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ -p_336 ∨ b^{16, 22}_1 c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ -p_336 ∨ -b^{16, 22}_0 c in DIMACS: 12809 12810 -12811 -336 -12812 0 12809 12810 -12811 -336 12813 0 12809 12810 -12811 -336 -12814 0 c 2+1 --> break c (-b^{16, 21}_2 ∧ b^{16, 21}_1 ∧ -b^{16, 21}_0 ∧ p_336) -> break c in CNF: c b^{16, 21}_2 ∨ -b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ -p_336 ∨ break c in DIMACS: 12809 -12810 12811 -336 1162 0 c 2-1 --> 1 c (-b^{16, 21}_2 ∧ b^{16, 21}_1 ∧ -b^{16, 21}_0 ∧ -p_336) -> (-b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ b^{16, 22}_0) c in CNF: c b^{16, 21}_2 ∨ -b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ p_336 ∨ -b^{16, 22}_2 c b^{16, 21}_2 ∨ -b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ p_336 ∨ -b^{16, 22}_1 c b^{16, 21}_2 ∨ -b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ p_336 ∨ b^{16, 22}_0 c in DIMACS: 12809 -12810 12811 336 -12812 0 12809 -12810 12811 336 -12813 0 12809 -12810 12811 336 12814 0 c 1-1 --> 0 c (-b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ b^{16, 21}_0 ∧ -p_336) -> (-b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ -b^{16, 22}_0) c in CNF: c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ p_336 ∨ -b^{16, 22}_2 c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ p_336 ∨ -b^{16, 22}_1 c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ p_336 ∨ -b^{16, 22}_0 c in DIMACS: 12809 12810 -12811 336 -12812 0 12809 12810 -12811 336 -12813 0 12809 12810 -12811 336 -12814 0 c 0-1 --> -1 c (-b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ -b^{16, 21}_0 ∧ -p_336) -> ( b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ b^{16, 22}_0) c in CNF: c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ p_336 ∨ b^{16, 22}_2 c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ p_336 ∨ -b^{16, 22}_1 c b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ p_336 ∨ b^{16, 22}_0 c in DIMACS: 12809 12810 12811 336 12812 0 12809 12810 12811 336 -12813 0 12809 12810 12811 336 12814 0 c -1-1 --> -2 c ( b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ b^{16, 21}_0 ∧ -p_336) -> ( b^{16, 22}_2 ∧ b^{16, 22}_1 ∧ -b^{16, 22}_0) c in CNF: c -b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ p_336 ∨ b^{16, 22}_2 c -b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ p_336 ∨ b^{16, 22}_1 c -b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ p_336 ∨ -b^{16, 22}_0 c in DIMACS: -12809 12810 -12811 336 12812 0 -12809 12810 -12811 336 12813 0 -12809 12810 -12811 336 -12814 0 c -2-1 --> break c ( b^{16, 21}_2 ∧ b^{16, 21}_1 ∧ -b^{16, 21}_0 ∧ -p_336) -> break c in CNF: c -b^{16, 21}_2 ∨ -b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ p_336 ∨ break c in DIMACS: -12809 -12810 12811 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 21}_2 ∧ -b^{16, 21}_1 ∧ -b^{16, 21}_0 ∧ true) c in CNF: c -b^{16, 21}_2 ∨ b^{16, 21}_1 ∨ b^{16, 21}_0 ∨ false c in DIMACS: -12809 12810 12811 0 c 3 does not represent an automaton state. c -(-b^{16, 21}_2 ∧ b^{16, 21}_1 ∧ b^{16, 21}_0 ∧ true) c in CNF: c b^{16, 21}_2 ∨ -b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ false c in DIMACS: 12809 -12810 -12811 0 c -3 does not represent an automaton state. c -( b^{16, 21}_2 ∧ b^{16, 21}_1 ∧ b^{16, 21}_0 ∧ true) c in CNF: c -b^{16, 21}_2 ∨ -b^{16, 21}_1 ∨ -b^{16, 21}_0 ∨ false c in DIMACS: -12809 -12810 -12811 0 c i = 22 c -2+1 --> -1 c ( b^{16, 22}_2 ∧ b^{16, 22}_1 ∧ -b^{16, 22}_0 ∧ p_352) -> ( b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ b^{16, 23}_0) c in CNF: c -b^{16, 22}_2 ∨ -b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ -p_352 ∨ b^{16, 23}_2 c -b^{16, 22}_2 ∨ -b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ -p_352 ∨ -b^{16, 23}_1 c -b^{16, 22}_2 ∨ -b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ -p_352 ∨ b^{16, 23}_0 c in DIMACS: -12812 -12813 12814 -352 12815 0 -12812 -12813 12814 -352 -12816 0 -12812 -12813 12814 -352 12817 0 c -1+1 --> 0 c ( b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ b^{16, 22}_0 ∧ p_352) -> (-b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ -b^{16, 23}_0) c in CNF: c -b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ -p_352 ∨ -b^{16, 23}_2 c -b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ -p_352 ∨ -b^{16, 23}_1 c -b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ -p_352 ∨ -b^{16, 23}_0 c in DIMACS: -12812 12813 -12814 -352 -12815 0 -12812 12813 -12814 -352 -12816 0 -12812 12813 -12814 -352 -12817 0 c 0+1 --> 1 c (-b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ -b^{16, 22}_0 ∧ p_352) -> (-b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ b^{16, 23}_0) c in CNF: c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ -p_352 ∨ -b^{16, 23}_2 c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ -p_352 ∨ -b^{16, 23}_1 c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ -p_352 ∨ b^{16, 23}_0 c in DIMACS: 12812 12813 12814 -352 -12815 0 12812 12813 12814 -352 -12816 0 12812 12813 12814 -352 12817 0 c 1+1 --> 2 c (-b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ b^{16, 22}_0 ∧ p_352) -> (-b^{16, 23}_2 ∧ b^{16, 23}_1 ∧ -b^{16, 23}_0) c in CNF: c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ -p_352 ∨ -b^{16, 23}_2 c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ -p_352 ∨ b^{16, 23}_1 c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ -p_352 ∨ -b^{16, 23}_0 c in DIMACS: 12812 12813 -12814 -352 -12815 0 12812 12813 -12814 -352 12816 0 12812 12813 -12814 -352 -12817 0 c 2+1 --> break c (-b^{16, 22}_2 ∧ b^{16, 22}_1 ∧ -b^{16, 22}_0 ∧ p_352) -> break c in CNF: c b^{16, 22}_2 ∨ -b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ -p_352 ∨ break c in DIMACS: 12812 -12813 12814 -352 1162 0 c 2-1 --> 1 c (-b^{16, 22}_2 ∧ b^{16, 22}_1 ∧ -b^{16, 22}_0 ∧ -p_352) -> (-b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ b^{16, 23}_0) c in CNF: c b^{16, 22}_2 ∨ -b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ p_352 ∨ -b^{16, 23}_2 c b^{16, 22}_2 ∨ -b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ p_352 ∨ -b^{16, 23}_1 c b^{16, 22}_2 ∨ -b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ p_352 ∨ b^{16, 23}_0 c in DIMACS: 12812 -12813 12814 352 -12815 0 12812 -12813 12814 352 -12816 0 12812 -12813 12814 352 12817 0 c 1-1 --> 0 c (-b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ b^{16, 22}_0 ∧ -p_352) -> (-b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ -b^{16, 23}_0) c in CNF: c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ p_352 ∨ -b^{16, 23}_2 c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ p_352 ∨ -b^{16, 23}_1 c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ p_352 ∨ -b^{16, 23}_0 c in DIMACS: 12812 12813 -12814 352 -12815 0 12812 12813 -12814 352 -12816 0 12812 12813 -12814 352 -12817 0 c 0-1 --> -1 c (-b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ -b^{16, 22}_0 ∧ -p_352) -> ( b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ b^{16, 23}_0) c in CNF: c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ p_352 ∨ b^{16, 23}_2 c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ p_352 ∨ -b^{16, 23}_1 c b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ p_352 ∨ b^{16, 23}_0 c in DIMACS: 12812 12813 12814 352 12815 0 12812 12813 12814 352 -12816 0 12812 12813 12814 352 12817 0 c -1-1 --> -2 c ( b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ b^{16, 22}_0 ∧ -p_352) -> ( b^{16, 23}_2 ∧ b^{16, 23}_1 ∧ -b^{16, 23}_0) c in CNF: c -b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ p_352 ∨ b^{16, 23}_2 c -b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ p_352 ∨ b^{16, 23}_1 c -b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ p_352 ∨ -b^{16, 23}_0 c in DIMACS: -12812 12813 -12814 352 12815 0 -12812 12813 -12814 352 12816 0 -12812 12813 -12814 352 -12817 0 c -2-1 --> break c ( b^{16, 22}_2 ∧ b^{16, 22}_1 ∧ -b^{16, 22}_0 ∧ -p_352) -> break c in CNF: c -b^{16, 22}_2 ∨ -b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ p_352 ∨ break c in DIMACS: -12812 -12813 12814 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 22}_2 ∧ -b^{16, 22}_1 ∧ -b^{16, 22}_0 ∧ true) c in CNF: c -b^{16, 22}_2 ∨ b^{16, 22}_1 ∨ b^{16, 22}_0 ∨ false c in DIMACS: -12812 12813 12814 0 c 3 does not represent an automaton state. c -(-b^{16, 22}_2 ∧ b^{16, 22}_1 ∧ b^{16, 22}_0 ∧ true) c in CNF: c b^{16, 22}_2 ∨ -b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ false c in DIMACS: 12812 -12813 -12814 0 c -3 does not represent an automaton state. c -( b^{16, 22}_2 ∧ b^{16, 22}_1 ∧ b^{16, 22}_0 ∧ true) c in CNF: c -b^{16, 22}_2 ∨ -b^{16, 22}_1 ∨ -b^{16, 22}_0 ∨ false c in DIMACS: -12812 -12813 -12814 0 c i = 23 c -2+1 --> -1 c ( b^{16, 23}_2 ∧ b^{16, 23}_1 ∧ -b^{16, 23}_0 ∧ p_368) -> ( b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ b^{16, 24}_0) c in CNF: c -b^{16, 23}_2 ∨ -b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ -p_368 ∨ b^{16, 24}_2 c -b^{16, 23}_2 ∨ -b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ -p_368 ∨ -b^{16, 24}_1 c -b^{16, 23}_2 ∨ -b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ -p_368 ∨ b^{16, 24}_0 c in DIMACS: -12815 -12816 12817 -368 12818 0 -12815 -12816 12817 -368 -12819 0 -12815 -12816 12817 -368 12820 0 c -1+1 --> 0 c ( b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ b^{16, 23}_0 ∧ p_368) -> (-b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ -b^{16, 24}_0) c in CNF: c -b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ -p_368 ∨ -b^{16, 24}_2 c -b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ -p_368 ∨ -b^{16, 24}_1 c -b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ -p_368 ∨ -b^{16, 24}_0 c in DIMACS: -12815 12816 -12817 -368 -12818 0 -12815 12816 -12817 -368 -12819 0 -12815 12816 -12817 -368 -12820 0 c 0+1 --> 1 c (-b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ -b^{16, 23}_0 ∧ p_368) -> (-b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ b^{16, 24}_0) c in CNF: c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ -p_368 ∨ -b^{16, 24}_2 c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ -p_368 ∨ -b^{16, 24}_1 c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ -p_368 ∨ b^{16, 24}_0 c in DIMACS: 12815 12816 12817 -368 -12818 0 12815 12816 12817 -368 -12819 0 12815 12816 12817 -368 12820 0 c 1+1 --> 2 c (-b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ b^{16, 23}_0 ∧ p_368) -> (-b^{16, 24}_2 ∧ b^{16, 24}_1 ∧ -b^{16, 24}_0) c in CNF: c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ -p_368 ∨ -b^{16, 24}_2 c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ -p_368 ∨ b^{16, 24}_1 c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ -p_368 ∨ -b^{16, 24}_0 c in DIMACS: 12815 12816 -12817 -368 -12818 0 12815 12816 -12817 -368 12819 0 12815 12816 -12817 -368 -12820 0 c 2+1 --> break c (-b^{16, 23}_2 ∧ b^{16, 23}_1 ∧ -b^{16, 23}_0 ∧ p_368) -> break c in CNF: c b^{16, 23}_2 ∨ -b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ -p_368 ∨ break c in DIMACS: 12815 -12816 12817 -368 1162 0 c 2-1 --> 1 c (-b^{16, 23}_2 ∧ b^{16, 23}_1 ∧ -b^{16, 23}_0 ∧ -p_368) -> (-b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ b^{16, 24}_0) c in CNF: c b^{16, 23}_2 ∨ -b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ p_368 ∨ -b^{16, 24}_2 c b^{16, 23}_2 ∨ -b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ p_368 ∨ -b^{16, 24}_1 c b^{16, 23}_2 ∨ -b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ p_368 ∨ b^{16, 24}_0 c in DIMACS: 12815 -12816 12817 368 -12818 0 12815 -12816 12817 368 -12819 0 12815 -12816 12817 368 12820 0 c 1-1 --> 0 c (-b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ b^{16, 23}_0 ∧ -p_368) -> (-b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ -b^{16, 24}_0) c in CNF: c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ p_368 ∨ -b^{16, 24}_2 c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ p_368 ∨ -b^{16, 24}_1 c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ p_368 ∨ -b^{16, 24}_0 c in DIMACS: 12815 12816 -12817 368 -12818 0 12815 12816 -12817 368 -12819 0 12815 12816 -12817 368 -12820 0 c 0-1 --> -1 c (-b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ -b^{16, 23}_0 ∧ -p_368) -> ( b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ b^{16, 24}_0) c in CNF: c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ p_368 ∨ b^{16, 24}_2 c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ p_368 ∨ -b^{16, 24}_1 c b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ p_368 ∨ b^{16, 24}_0 c in DIMACS: 12815 12816 12817 368 12818 0 12815 12816 12817 368 -12819 0 12815 12816 12817 368 12820 0 c -1-1 --> -2 c ( b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ b^{16, 23}_0 ∧ -p_368) -> ( b^{16, 24}_2 ∧ b^{16, 24}_1 ∧ -b^{16, 24}_0) c in CNF: c -b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ p_368 ∨ b^{16, 24}_2 c -b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ p_368 ∨ b^{16, 24}_1 c -b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ p_368 ∨ -b^{16, 24}_0 c in DIMACS: -12815 12816 -12817 368 12818 0 -12815 12816 -12817 368 12819 0 -12815 12816 -12817 368 -12820 0 c -2-1 --> break c ( b^{16, 23}_2 ∧ b^{16, 23}_1 ∧ -b^{16, 23}_0 ∧ -p_368) -> break c in CNF: c -b^{16, 23}_2 ∨ -b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ p_368 ∨ break c in DIMACS: -12815 -12816 12817 368 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 23}_2 ∧ -b^{16, 23}_1 ∧ -b^{16, 23}_0 ∧ true) c in CNF: c -b^{16, 23}_2 ∨ b^{16, 23}_1 ∨ b^{16, 23}_0 ∨ false c in DIMACS: -12815 12816 12817 0 c 3 does not represent an automaton state. c -(-b^{16, 23}_2 ∧ b^{16, 23}_1 ∧ b^{16, 23}_0 ∧ true) c in CNF: c b^{16, 23}_2 ∨ -b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ false c in DIMACS: 12815 -12816 -12817 0 c -3 does not represent an automaton state. c -( b^{16, 23}_2 ∧ b^{16, 23}_1 ∧ b^{16, 23}_0 ∧ true) c in CNF: c -b^{16, 23}_2 ∨ -b^{16, 23}_1 ∨ -b^{16, 23}_0 ∨ false c in DIMACS: -12815 -12816 -12817 0 c i = 24 c -2+1 --> -1 c ( b^{16, 24}_2 ∧ b^{16, 24}_1 ∧ -b^{16, 24}_0 ∧ p_384) -> ( b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ b^{16, 25}_0) c in CNF: c -b^{16, 24}_2 ∨ -b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ -p_384 ∨ b^{16, 25}_2 c -b^{16, 24}_2 ∨ -b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ -p_384 ∨ -b^{16, 25}_1 c -b^{16, 24}_2 ∨ -b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ -p_384 ∨ b^{16, 25}_0 c in DIMACS: -12818 -12819 12820 -384 12821 0 -12818 -12819 12820 -384 -12822 0 -12818 -12819 12820 -384 12823 0 c -1+1 --> 0 c ( b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ b^{16, 24}_0 ∧ p_384) -> (-b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ -b^{16, 25}_0) c in CNF: c -b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ -p_384 ∨ -b^{16, 25}_2 c -b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ -p_384 ∨ -b^{16, 25}_1 c -b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ -p_384 ∨ -b^{16, 25}_0 c in DIMACS: -12818 12819 -12820 -384 -12821 0 -12818 12819 -12820 -384 -12822 0 -12818 12819 -12820 -384 -12823 0 c 0+1 --> 1 c (-b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ -b^{16, 24}_0 ∧ p_384) -> (-b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ b^{16, 25}_0) c in CNF: c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ -p_384 ∨ -b^{16, 25}_2 c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ -p_384 ∨ -b^{16, 25}_1 c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ -p_384 ∨ b^{16, 25}_0 c in DIMACS: 12818 12819 12820 -384 -12821 0 12818 12819 12820 -384 -12822 0 12818 12819 12820 -384 12823 0 c 1+1 --> 2 c (-b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ b^{16, 24}_0 ∧ p_384) -> (-b^{16, 25}_2 ∧ b^{16, 25}_1 ∧ -b^{16, 25}_0) c in CNF: c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ -p_384 ∨ -b^{16, 25}_2 c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ -p_384 ∨ b^{16, 25}_1 c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ -p_384 ∨ -b^{16, 25}_0 c in DIMACS: 12818 12819 -12820 -384 -12821 0 12818 12819 -12820 -384 12822 0 12818 12819 -12820 -384 -12823 0 c 2+1 --> break c (-b^{16, 24}_2 ∧ b^{16, 24}_1 ∧ -b^{16, 24}_0 ∧ p_384) -> break c in CNF: c b^{16, 24}_2 ∨ -b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ -p_384 ∨ break c in DIMACS: 12818 -12819 12820 -384 1162 0 c 2-1 --> 1 c (-b^{16, 24}_2 ∧ b^{16, 24}_1 ∧ -b^{16, 24}_0 ∧ -p_384) -> (-b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ b^{16, 25}_0) c in CNF: c b^{16, 24}_2 ∨ -b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ p_384 ∨ -b^{16, 25}_2 c b^{16, 24}_2 ∨ -b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ p_384 ∨ -b^{16, 25}_1 c b^{16, 24}_2 ∨ -b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ p_384 ∨ b^{16, 25}_0 c in DIMACS: 12818 -12819 12820 384 -12821 0 12818 -12819 12820 384 -12822 0 12818 -12819 12820 384 12823 0 c 1-1 --> 0 c (-b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ b^{16, 24}_0 ∧ -p_384) -> (-b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ -b^{16, 25}_0) c in CNF: c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ p_384 ∨ -b^{16, 25}_2 c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ p_384 ∨ -b^{16, 25}_1 c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ p_384 ∨ -b^{16, 25}_0 c in DIMACS: 12818 12819 -12820 384 -12821 0 12818 12819 -12820 384 -12822 0 12818 12819 -12820 384 -12823 0 c 0-1 --> -1 c (-b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ -b^{16, 24}_0 ∧ -p_384) -> ( b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ b^{16, 25}_0) c in CNF: c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ p_384 ∨ b^{16, 25}_2 c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ p_384 ∨ -b^{16, 25}_1 c b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ p_384 ∨ b^{16, 25}_0 c in DIMACS: 12818 12819 12820 384 12821 0 12818 12819 12820 384 -12822 0 12818 12819 12820 384 12823 0 c -1-1 --> -2 c ( b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ b^{16, 24}_0 ∧ -p_384) -> ( b^{16, 25}_2 ∧ b^{16, 25}_1 ∧ -b^{16, 25}_0) c in CNF: c -b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ p_384 ∨ b^{16, 25}_2 c -b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ p_384 ∨ b^{16, 25}_1 c -b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ p_384 ∨ -b^{16, 25}_0 c in DIMACS: -12818 12819 -12820 384 12821 0 -12818 12819 -12820 384 12822 0 -12818 12819 -12820 384 -12823 0 c -2-1 --> break c ( b^{16, 24}_2 ∧ b^{16, 24}_1 ∧ -b^{16, 24}_0 ∧ -p_384) -> break c in CNF: c -b^{16, 24}_2 ∨ -b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ p_384 ∨ break c in DIMACS: -12818 -12819 12820 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 24}_2 ∧ -b^{16, 24}_1 ∧ -b^{16, 24}_0 ∧ true) c in CNF: c -b^{16, 24}_2 ∨ b^{16, 24}_1 ∨ b^{16, 24}_0 ∨ false c in DIMACS: -12818 12819 12820 0 c 3 does not represent an automaton state. c -(-b^{16, 24}_2 ∧ b^{16, 24}_1 ∧ b^{16, 24}_0 ∧ true) c in CNF: c b^{16, 24}_2 ∨ -b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ false c in DIMACS: 12818 -12819 -12820 0 c -3 does not represent an automaton state. c -( b^{16, 24}_2 ∧ b^{16, 24}_1 ∧ b^{16, 24}_0 ∧ true) c in CNF: c -b^{16, 24}_2 ∨ -b^{16, 24}_1 ∨ -b^{16, 24}_0 ∨ false c in DIMACS: -12818 -12819 -12820 0 c i = 25 c -2+1 --> -1 c ( b^{16, 25}_2 ∧ b^{16, 25}_1 ∧ -b^{16, 25}_0 ∧ p_400) -> ( b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ b^{16, 26}_0) c in CNF: c -b^{16, 25}_2 ∨ -b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ -p_400 ∨ b^{16, 26}_2 c -b^{16, 25}_2 ∨ -b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ -p_400 ∨ -b^{16, 26}_1 c -b^{16, 25}_2 ∨ -b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ -p_400 ∨ b^{16, 26}_0 c in DIMACS: -12821 -12822 12823 -400 12824 0 -12821 -12822 12823 -400 -12825 0 -12821 -12822 12823 -400 12826 0 c -1+1 --> 0 c ( b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ b^{16, 25}_0 ∧ p_400) -> (-b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ -b^{16, 26}_0) c in CNF: c -b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ -p_400 ∨ -b^{16, 26}_2 c -b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ -p_400 ∨ -b^{16, 26}_1 c -b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ -p_400 ∨ -b^{16, 26}_0 c in DIMACS: -12821 12822 -12823 -400 -12824 0 -12821 12822 -12823 -400 -12825 0 -12821 12822 -12823 -400 -12826 0 c 0+1 --> 1 c (-b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ -b^{16, 25}_0 ∧ p_400) -> (-b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ b^{16, 26}_0) c in CNF: c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ -p_400 ∨ -b^{16, 26}_2 c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ -p_400 ∨ -b^{16, 26}_1 c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ -p_400 ∨ b^{16, 26}_0 c in DIMACS: 12821 12822 12823 -400 -12824 0 12821 12822 12823 -400 -12825 0 12821 12822 12823 -400 12826 0 c 1+1 --> 2 c (-b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ b^{16, 25}_0 ∧ p_400) -> (-b^{16, 26}_2 ∧ b^{16, 26}_1 ∧ -b^{16, 26}_0) c in CNF: c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ -p_400 ∨ -b^{16, 26}_2 c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ -p_400 ∨ b^{16, 26}_1 c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ -p_400 ∨ -b^{16, 26}_0 c in DIMACS: 12821 12822 -12823 -400 -12824 0 12821 12822 -12823 -400 12825 0 12821 12822 -12823 -400 -12826 0 c 2+1 --> break c (-b^{16, 25}_2 ∧ b^{16, 25}_1 ∧ -b^{16, 25}_0 ∧ p_400) -> break c in CNF: c b^{16, 25}_2 ∨ -b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ -p_400 ∨ break c in DIMACS: 12821 -12822 12823 -400 1162 0 c 2-1 --> 1 c (-b^{16, 25}_2 ∧ b^{16, 25}_1 ∧ -b^{16, 25}_0 ∧ -p_400) -> (-b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ b^{16, 26}_0) c in CNF: c b^{16, 25}_2 ∨ -b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ p_400 ∨ -b^{16, 26}_2 c b^{16, 25}_2 ∨ -b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ p_400 ∨ -b^{16, 26}_1 c b^{16, 25}_2 ∨ -b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ p_400 ∨ b^{16, 26}_0 c in DIMACS: 12821 -12822 12823 400 -12824 0 12821 -12822 12823 400 -12825 0 12821 -12822 12823 400 12826 0 c 1-1 --> 0 c (-b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ b^{16, 25}_0 ∧ -p_400) -> (-b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ -b^{16, 26}_0) c in CNF: c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ p_400 ∨ -b^{16, 26}_2 c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ p_400 ∨ -b^{16, 26}_1 c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ p_400 ∨ -b^{16, 26}_0 c in DIMACS: 12821 12822 -12823 400 -12824 0 12821 12822 -12823 400 -12825 0 12821 12822 -12823 400 -12826 0 c 0-1 --> -1 c (-b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ -b^{16, 25}_0 ∧ -p_400) -> ( b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ b^{16, 26}_0) c in CNF: c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ p_400 ∨ b^{16, 26}_2 c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ p_400 ∨ -b^{16, 26}_1 c b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ p_400 ∨ b^{16, 26}_0 c in DIMACS: 12821 12822 12823 400 12824 0 12821 12822 12823 400 -12825 0 12821 12822 12823 400 12826 0 c -1-1 --> -2 c ( b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ b^{16, 25}_0 ∧ -p_400) -> ( b^{16, 26}_2 ∧ b^{16, 26}_1 ∧ -b^{16, 26}_0) c in CNF: c -b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ p_400 ∨ b^{16, 26}_2 c -b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ p_400 ∨ b^{16, 26}_1 c -b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ p_400 ∨ -b^{16, 26}_0 c in DIMACS: -12821 12822 -12823 400 12824 0 -12821 12822 -12823 400 12825 0 -12821 12822 -12823 400 -12826 0 c -2-1 --> break c ( b^{16, 25}_2 ∧ b^{16, 25}_1 ∧ -b^{16, 25}_0 ∧ -p_400) -> break c in CNF: c -b^{16, 25}_2 ∨ -b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ p_400 ∨ break c in DIMACS: -12821 -12822 12823 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 25}_2 ∧ -b^{16, 25}_1 ∧ -b^{16, 25}_0 ∧ true) c in CNF: c -b^{16, 25}_2 ∨ b^{16, 25}_1 ∨ b^{16, 25}_0 ∨ false c in DIMACS: -12821 12822 12823 0 c 3 does not represent an automaton state. c -(-b^{16, 25}_2 ∧ b^{16, 25}_1 ∧ b^{16, 25}_0 ∧ true) c in CNF: c b^{16, 25}_2 ∨ -b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ false c in DIMACS: 12821 -12822 -12823 0 c -3 does not represent an automaton state. c -( b^{16, 25}_2 ∧ b^{16, 25}_1 ∧ b^{16, 25}_0 ∧ true) c in CNF: c -b^{16, 25}_2 ∨ -b^{16, 25}_1 ∨ -b^{16, 25}_0 ∨ false c in DIMACS: -12821 -12822 -12823 0 c i = 26 c -2+1 --> -1 c ( b^{16, 26}_2 ∧ b^{16, 26}_1 ∧ -b^{16, 26}_0 ∧ p_416) -> ( b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ b^{16, 27}_0) c in CNF: c -b^{16, 26}_2 ∨ -b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ -p_416 ∨ b^{16, 27}_2 c -b^{16, 26}_2 ∨ -b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ -p_416 ∨ -b^{16, 27}_1 c -b^{16, 26}_2 ∨ -b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ -p_416 ∨ b^{16, 27}_0 c in DIMACS: -12824 -12825 12826 -416 12827 0 -12824 -12825 12826 -416 -12828 0 -12824 -12825 12826 -416 12829 0 c -1+1 --> 0 c ( b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ b^{16, 26}_0 ∧ p_416) -> (-b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ -b^{16, 27}_0) c in CNF: c -b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ -p_416 ∨ -b^{16, 27}_2 c -b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ -p_416 ∨ -b^{16, 27}_1 c -b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ -p_416 ∨ -b^{16, 27}_0 c in DIMACS: -12824 12825 -12826 -416 -12827 0 -12824 12825 -12826 -416 -12828 0 -12824 12825 -12826 -416 -12829 0 c 0+1 --> 1 c (-b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ -b^{16, 26}_0 ∧ p_416) -> (-b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ b^{16, 27}_0) c in CNF: c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ -p_416 ∨ -b^{16, 27}_2 c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ -p_416 ∨ -b^{16, 27}_1 c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ -p_416 ∨ b^{16, 27}_0 c in DIMACS: 12824 12825 12826 -416 -12827 0 12824 12825 12826 -416 -12828 0 12824 12825 12826 -416 12829 0 c 1+1 --> 2 c (-b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ b^{16, 26}_0 ∧ p_416) -> (-b^{16, 27}_2 ∧ b^{16, 27}_1 ∧ -b^{16, 27}_0) c in CNF: c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ -p_416 ∨ -b^{16, 27}_2 c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ -p_416 ∨ b^{16, 27}_1 c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ -p_416 ∨ -b^{16, 27}_0 c in DIMACS: 12824 12825 -12826 -416 -12827 0 12824 12825 -12826 -416 12828 0 12824 12825 -12826 -416 -12829 0 c 2+1 --> break c (-b^{16, 26}_2 ∧ b^{16, 26}_1 ∧ -b^{16, 26}_0 ∧ p_416) -> break c in CNF: c b^{16, 26}_2 ∨ -b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ -p_416 ∨ break c in DIMACS: 12824 -12825 12826 -416 1162 0 c 2-1 --> 1 c (-b^{16, 26}_2 ∧ b^{16, 26}_1 ∧ -b^{16, 26}_0 ∧ -p_416) -> (-b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ b^{16, 27}_0) c in CNF: c b^{16, 26}_2 ∨ -b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ p_416 ∨ -b^{16, 27}_2 c b^{16, 26}_2 ∨ -b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ p_416 ∨ -b^{16, 27}_1 c b^{16, 26}_2 ∨ -b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ p_416 ∨ b^{16, 27}_0 c in DIMACS: 12824 -12825 12826 416 -12827 0 12824 -12825 12826 416 -12828 0 12824 -12825 12826 416 12829 0 c 1-1 --> 0 c (-b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ b^{16, 26}_0 ∧ -p_416) -> (-b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ -b^{16, 27}_0) c in CNF: c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ p_416 ∨ -b^{16, 27}_2 c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ p_416 ∨ -b^{16, 27}_1 c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ p_416 ∨ -b^{16, 27}_0 c in DIMACS: 12824 12825 -12826 416 -12827 0 12824 12825 -12826 416 -12828 0 12824 12825 -12826 416 -12829 0 c 0-1 --> -1 c (-b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ -b^{16, 26}_0 ∧ -p_416) -> ( b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ b^{16, 27}_0) c in CNF: c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ p_416 ∨ b^{16, 27}_2 c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ p_416 ∨ -b^{16, 27}_1 c b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ p_416 ∨ b^{16, 27}_0 c in DIMACS: 12824 12825 12826 416 12827 0 12824 12825 12826 416 -12828 0 12824 12825 12826 416 12829 0 c -1-1 --> -2 c ( b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ b^{16, 26}_0 ∧ -p_416) -> ( b^{16, 27}_2 ∧ b^{16, 27}_1 ∧ -b^{16, 27}_0) c in CNF: c -b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ p_416 ∨ b^{16, 27}_2 c -b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ p_416 ∨ b^{16, 27}_1 c -b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ p_416 ∨ -b^{16, 27}_0 c in DIMACS: -12824 12825 -12826 416 12827 0 -12824 12825 -12826 416 12828 0 -12824 12825 -12826 416 -12829 0 c -2-1 --> break c ( b^{16, 26}_2 ∧ b^{16, 26}_1 ∧ -b^{16, 26}_0 ∧ -p_416) -> break c in CNF: c -b^{16, 26}_2 ∨ -b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ p_416 ∨ break c in DIMACS: -12824 -12825 12826 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 26}_2 ∧ -b^{16, 26}_1 ∧ -b^{16, 26}_0 ∧ true) c in CNF: c -b^{16, 26}_2 ∨ b^{16, 26}_1 ∨ b^{16, 26}_0 ∨ false c in DIMACS: -12824 12825 12826 0 c 3 does not represent an automaton state. c -(-b^{16, 26}_2 ∧ b^{16, 26}_1 ∧ b^{16, 26}_0 ∧ true) c in CNF: c b^{16, 26}_2 ∨ -b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ false c in DIMACS: 12824 -12825 -12826 0 c -3 does not represent an automaton state. c -( b^{16, 26}_2 ∧ b^{16, 26}_1 ∧ b^{16, 26}_0 ∧ true) c in CNF: c -b^{16, 26}_2 ∨ -b^{16, 26}_1 ∨ -b^{16, 26}_0 ∨ false c in DIMACS: -12824 -12825 -12826 0 c i = 27 c -2+1 --> -1 c ( b^{16, 27}_2 ∧ b^{16, 27}_1 ∧ -b^{16, 27}_0 ∧ p_432) -> ( b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ b^{16, 28}_0) c in CNF: c -b^{16, 27}_2 ∨ -b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ -p_432 ∨ b^{16, 28}_2 c -b^{16, 27}_2 ∨ -b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ -p_432 ∨ -b^{16, 28}_1 c -b^{16, 27}_2 ∨ -b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ -p_432 ∨ b^{16, 28}_0 c in DIMACS: -12827 -12828 12829 -432 12830 0 -12827 -12828 12829 -432 -12831 0 -12827 -12828 12829 -432 12832 0 c -1+1 --> 0 c ( b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ b^{16, 27}_0 ∧ p_432) -> (-b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ -b^{16, 28}_0) c in CNF: c -b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ -p_432 ∨ -b^{16, 28}_2 c -b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ -p_432 ∨ -b^{16, 28}_1 c -b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ -p_432 ∨ -b^{16, 28}_0 c in DIMACS: -12827 12828 -12829 -432 -12830 0 -12827 12828 -12829 -432 -12831 0 -12827 12828 -12829 -432 -12832 0 c 0+1 --> 1 c (-b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ -b^{16, 27}_0 ∧ p_432) -> (-b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ b^{16, 28}_0) c in CNF: c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ -p_432 ∨ -b^{16, 28}_2 c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ -p_432 ∨ -b^{16, 28}_1 c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ -p_432 ∨ b^{16, 28}_0 c in DIMACS: 12827 12828 12829 -432 -12830 0 12827 12828 12829 -432 -12831 0 12827 12828 12829 -432 12832 0 c 1+1 --> 2 c (-b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ b^{16, 27}_0 ∧ p_432) -> (-b^{16, 28}_2 ∧ b^{16, 28}_1 ∧ -b^{16, 28}_0) c in CNF: c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ -p_432 ∨ -b^{16, 28}_2 c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ -p_432 ∨ b^{16, 28}_1 c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ -p_432 ∨ -b^{16, 28}_0 c in DIMACS: 12827 12828 -12829 -432 -12830 0 12827 12828 -12829 -432 12831 0 12827 12828 -12829 -432 -12832 0 c 2+1 --> break c (-b^{16, 27}_2 ∧ b^{16, 27}_1 ∧ -b^{16, 27}_0 ∧ p_432) -> break c in CNF: c b^{16, 27}_2 ∨ -b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ -p_432 ∨ break c in DIMACS: 12827 -12828 12829 -432 1162 0 c 2-1 --> 1 c (-b^{16, 27}_2 ∧ b^{16, 27}_1 ∧ -b^{16, 27}_0 ∧ -p_432) -> (-b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ b^{16, 28}_0) c in CNF: c b^{16, 27}_2 ∨ -b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ p_432 ∨ -b^{16, 28}_2 c b^{16, 27}_2 ∨ -b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ p_432 ∨ -b^{16, 28}_1 c b^{16, 27}_2 ∨ -b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ p_432 ∨ b^{16, 28}_0 c in DIMACS: 12827 -12828 12829 432 -12830 0 12827 -12828 12829 432 -12831 0 12827 -12828 12829 432 12832 0 c 1-1 --> 0 c (-b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ b^{16, 27}_0 ∧ -p_432) -> (-b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ -b^{16, 28}_0) c in CNF: c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ p_432 ∨ -b^{16, 28}_2 c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ p_432 ∨ -b^{16, 28}_1 c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ p_432 ∨ -b^{16, 28}_0 c in DIMACS: 12827 12828 -12829 432 -12830 0 12827 12828 -12829 432 -12831 0 12827 12828 -12829 432 -12832 0 c 0-1 --> -1 c (-b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ -b^{16, 27}_0 ∧ -p_432) -> ( b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ b^{16, 28}_0) c in CNF: c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ p_432 ∨ b^{16, 28}_2 c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ p_432 ∨ -b^{16, 28}_1 c b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ p_432 ∨ b^{16, 28}_0 c in DIMACS: 12827 12828 12829 432 12830 0 12827 12828 12829 432 -12831 0 12827 12828 12829 432 12832 0 c -1-1 --> -2 c ( b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ b^{16, 27}_0 ∧ -p_432) -> ( b^{16, 28}_2 ∧ b^{16, 28}_1 ∧ -b^{16, 28}_0) c in CNF: c -b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ p_432 ∨ b^{16, 28}_2 c -b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ p_432 ∨ b^{16, 28}_1 c -b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ p_432 ∨ -b^{16, 28}_0 c in DIMACS: -12827 12828 -12829 432 12830 0 -12827 12828 -12829 432 12831 0 -12827 12828 -12829 432 -12832 0 c -2-1 --> break c ( b^{16, 27}_2 ∧ b^{16, 27}_1 ∧ -b^{16, 27}_0 ∧ -p_432) -> break c in CNF: c -b^{16, 27}_2 ∨ -b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ p_432 ∨ break c in DIMACS: -12827 -12828 12829 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 27}_2 ∧ -b^{16, 27}_1 ∧ -b^{16, 27}_0 ∧ true) c in CNF: c -b^{16, 27}_2 ∨ b^{16, 27}_1 ∨ b^{16, 27}_0 ∨ false c in DIMACS: -12827 12828 12829 0 c 3 does not represent an automaton state. c -(-b^{16, 27}_2 ∧ b^{16, 27}_1 ∧ b^{16, 27}_0 ∧ true) c in CNF: c b^{16, 27}_2 ∨ -b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ false c in DIMACS: 12827 -12828 -12829 0 c -3 does not represent an automaton state. c -( b^{16, 27}_2 ∧ b^{16, 27}_1 ∧ b^{16, 27}_0 ∧ true) c in CNF: c -b^{16, 27}_2 ∨ -b^{16, 27}_1 ∨ -b^{16, 27}_0 ∨ false c in DIMACS: -12827 -12828 -12829 0 c i = 28 c -2+1 --> -1 c ( b^{16, 28}_2 ∧ b^{16, 28}_1 ∧ -b^{16, 28}_0 ∧ p_448) -> ( b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ b^{16, 29}_0) c in CNF: c -b^{16, 28}_2 ∨ -b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ -p_448 ∨ b^{16, 29}_2 c -b^{16, 28}_2 ∨ -b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ -p_448 ∨ -b^{16, 29}_1 c -b^{16, 28}_2 ∨ -b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ -p_448 ∨ b^{16, 29}_0 c in DIMACS: -12830 -12831 12832 -448 12833 0 -12830 -12831 12832 -448 -12834 0 -12830 -12831 12832 -448 12835 0 c -1+1 --> 0 c ( b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ b^{16, 28}_0 ∧ p_448) -> (-b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ -b^{16, 29}_0) c in CNF: c -b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ -p_448 ∨ -b^{16, 29}_2 c -b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ -p_448 ∨ -b^{16, 29}_1 c -b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ -p_448 ∨ -b^{16, 29}_0 c in DIMACS: -12830 12831 -12832 -448 -12833 0 -12830 12831 -12832 -448 -12834 0 -12830 12831 -12832 -448 -12835 0 c 0+1 --> 1 c (-b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ -b^{16, 28}_0 ∧ p_448) -> (-b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ b^{16, 29}_0) c in CNF: c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ -p_448 ∨ -b^{16, 29}_2 c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ -p_448 ∨ -b^{16, 29}_1 c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ -p_448 ∨ b^{16, 29}_0 c in DIMACS: 12830 12831 12832 -448 -12833 0 12830 12831 12832 -448 -12834 0 12830 12831 12832 -448 12835 0 c 1+1 --> 2 c (-b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ b^{16, 28}_0 ∧ p_448) -> (-b^{16, 29}_2 ∧ b^{16, 29}_1 ∧ -b^{16, 29}_0) c in CNF: c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ -p_448 ∨ -b^{16, 29}_2 c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ -p_448 ∨ b^{16, 29}_1 c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ -p_448 ∨ -b^{16, 29}_0 c in DIMACS: 12830 12831 -12832 -448 -12833 0 12830 12831 -12832 -448 12834 0 12830 12831 -12832 -448 -12835 0 c 2+1 --> break c (-b^{16, 28}_2 ∧ b^{16, 28}_1 ∧ -b^{16, 28}_0 ∧ p_448) -> break c in CNF: c b^{16, 28}_2 ∨ -b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ -p_448 ∨ break c in DIMACS: 12830 -12831 12832 -448 1162 0 c 2-1 --> 1 c (-b^{16, 28}_2 ∧ b^{16, 28}_1 ∧ -b^{16, 28}_0 ∧ -p_448) -> (-b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ b^{16, 29}_0) c in CNF: c b^{16, 28}_2 ∨ -b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ p_448 ∨ -b^{16, 29}_2 c b^{16, 28}_2 ∨ -b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ p_448 ∨ -b^{16, 29}_1 c b^{16, 28}_2 ∨ -b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ p_448 ∨ b^{16, 29}_0 c in DIMACS: 12830 -12831 12832 448 -12833 0 12830 -12831 12832 448 -12834 0 12830 -12831 12832 448 12835 0 c 1-1 --> 0 c (-b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ b^{16, 28}_0 ∧ -p_448) -> (-b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ -b^{16, 29}_0) c in CNF: c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ p_448 ∨ -b^{16, 29}_2 c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ p_448 ∨ -b^{16, 29}_1 c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ p_448 ∨ -b^{16, 29}_0 c in DIMACS: 12830 12831 -12832 448 -12833 0 12830 12831 -12832 448 -12834 0 12830 12831 -12832 448 -12835 0 c 0-1 --> -1 c (-b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ -b^{16, 28}_0 ∧ -p_448) -> ( b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ b^{16, 29}_0) c in CNF: c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ p_448 ∨ b^{16, 29}_2 c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ p_448 ∨ -b^{16, 29}_1 c b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ p_448 ∨ b^{16, 29}_0 c in DIMACS: 12830 12831 12832 448 12833 0 12830 12831 12832 448 -12834 0 12830 12831 12832 448 12835 0 c -1-1 --> -2 c ( b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ b^{16, 28}_0 ∧ -p_448) -> ( b^{16, 29}_2 ∧ b^{16, 29}_1 ∧ -b^{16, 29}_0) c in CNF: c -b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ p_448 ∨ b^{16, 29}_2 c -b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ p_448 ∨ b^{16, 29}_1 c -b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ p_448 ∨ -b^{16, 29}_0 c in DIMACS: -12830 12831 -12832 448 12833 0 -12830 12831 -12832 448 12834 0 -12830 12831 -12832 448 -12835 0 c -2-1 --> break c ( b^{16, 28}_2 ∧ b^{16, 28}_1 ∧ -b^{16, 28}_0 ∧ -p_448) -> break c in CNF: c -b^{16, 28}_2 ∨ -b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ p_448 ∨ break c in DIMACS: -12830 -12831 12832 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 28}_2 ∧ -b^{16, 28}_1 ∧ -b^{16, 28}_0 ∧ true) c in CNF: c -b^{16, 28}_2 ∨ b^{16, 28}_1 ∨ b^{16, 28}_0 ∨ false c in DIMACS: -12830 12831 12832 0 c 3 does not represent an automaton state. c -(-b^{16, 28}_2 ∧ b^{16, 28}_1 ∧ b^{16, 28}_0 ∧ true) c in CNF: c b^{16, 28}_2 ∨ -b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ false c in DIMACS: 12830 -12831 -12832 0 c -3 does not represent an automaton state. c -( b^{16, 28}_2 ∧ b^{16, 28}_1 ∧ b^{16, 28}_0 ∧ true) c in CNF: c -b^{16, 28}_2 ∨ -b^{16, 28}_1 ∨ -b^{16, 28}_0 ∨ false c in DIMACS: -12830 -12831 -12832 0 c i = 29 c -2+1 --> -1 c ( b^{16, 29}_2 ∧ b^{16, 29}_1 ∧ -b^{16, 29}_0 ∧ p_464) -> ( b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ b^{16, 30}_0) c in CNF: c -b^{16, 29}_2 ∨ -b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ -p_464 ∨ b^{16, 30}_2 c -b^{16, 29}_2 ∨ -b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ -p_464 ∨ -b^{16, 30}_1 c -b^{16, 29}_2 ∨ -b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ -p_464 ∨ b^{16, 30}_0 c in DIMACS: -12833 -12834 12835 -464 12836 0 -12833 -12834 12835 -464 -12837 0 -12833 -12834 12835 -464 12838 0 c -1+1 --> 0 c ( b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ b^{16, 29}_0 ∧ p_464) -> (-b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ -b^{16, 30}_0) c in CNF: c -b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ -p_464 ∨ -b^{16, 30}_2 c -b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ -p_464 ∨ -b^{16, 30}_1 c -b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ -p_464 ∨ -b^{16, 30}_0 c in DIMACS: -12833 12834 -12835 -464 -12836 0 -12833 12834 -12835 -464 -12837 0 -12833 12834 -12835 -464 -12838 0 c 0+1 --> 1 c (-b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ -b^{16, 29}_0 ∧ p_464) -> (-b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ b^{16, 30}_0) c in CNF: c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ -p_464 ∨ -b^{16, 30}_2 c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ -p_464 ∨ -b^{16, 30}_1 c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ -p_464 ∨ b^{16, 30}_0 c in DIMACS: 12833 12834 12835 -464 -12836 0 12833 12834 12835 -464 -12837 0 12833 12834 12835 -464 12838 0 c 1+1 --> 2 c (-b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ b^{16, 29}_0 ∧ p_464) -> (-b^{16, 30}_2 ∧ b^{16, 30}_1 ∧ -b^{16, 30}_0) c in CNF: c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ -p_464 ∨ -b^{16, 30}_2 c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ -p_464 ∨ b^{16, 30}_1 c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ -p_464 ∨ -b^{16, 30}_0 c in DIMACS: 12833 12834 -12835 -464 -12836 0 12833 12834 -12835 -464 12837 0 12833 12834 -12835 -464 -12838 0 c 2+1 --> break c (-b^{16, 29}_2 ∧ b^{16, 29}_1 ∧ -b^{16, 29}_0 ∧ p_464) -> break c in CNF: c b^{16, 29}_2 ∨ -b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ -p_464 ∨ break c in DIMACS: 12833 -12834 12835 -464 1162 0 c 2-1 --> 1 c (-b^{16, 29}_2 ∧ b^{16, 29}_1 ∧ -b^{16, 29}_0 ∧ -p_464) -> (-b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ b^{16, 30}_0) c in CNF: c b^{16, 29}_2 ∨ -b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ p_464 ∨ -b^{16, 30}_2 c b^{16, 29}_2 ∨ -b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ p_464 ∨ -b^{16, 30}_1 c b^{16, 29}_2 ∨ -b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ p_464 ∨ b^{16, 30}_0 c in DIMACS: 12833 -12834 12835 464 -12836 0 12833 -12834 12835 464 -12837 0 12833 -12834 12835 464 12838 0 c 1-1 --> 0 c (-b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ b^{16, 29}_0 ∧ -p_464) -> (-b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ -b^{16, 30}_0) c in CNF: c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ p_464 ∨ -b^{16, 30}_2 c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ p_464 ∨ -b^{16, 30}_1 c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ p_464 ∨ -b^{16, 30}_0 c in DIMACS: 12833 12834 -12835 464 -12836 0 12833 12834 -12835 464 -12837 0 12833 12834 -12835 464 -12838 0 c 0-1 --> -1 c (-b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ -b^{16, 29}_0 ∧ -p_464) -> ( b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ b^{16, 30}_0) c in CNF: c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ p_464 ∨ b^{16, 30}_2 c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ p_464 ∨ -b^{16, 30}_1 c b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ p_464 ∨ b^{16, 30}_0 c in DIMACS: 12833 12834 12835 464 12836 0 12833 12834 12835 464 -12837 0 12833 12834 12835 464 12838 0 c -1-1 --> -2 c ( b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ b^{16, 29}_0 ∧ -p_464) -> ( b^{16, 30}_2 ∧ b^{16, 30}_1 ∧ -b^{16, 30}_0) c in CNF: c -b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ p_464 ∨ b^{16, 30}_2 c -b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ p_464 ∨ b^{16, 30}_1 c -b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ p_464 ∨ -b^{16, 30}_0 c in DIMACS: -12833 12834 -12835 464 12836 0 -12833 12834 -12835 464 12837 0 -12833 12834 -12835 464 -12838 0 c -2-1 --> break c ( b^{16, 29}_2 ∧ b^{16, 29}_1 ∧ -b^{16, 29}_0 ∧ -p_464) -> break c in CNF: c -b^{16, 29}_2 ∨ -b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ p_464 ∨ break c in DIMACS: -12833 -12834 12835 464 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 29}_2 ∧ -b^{16, 29}_1 ∧ -b^{16, 29}_0 ∧ true) c in CNF: c -b^{16, 29}_2 ∨ b^{16, 29}_1 ∨ b^{16, 29}_0 ∨ false c in DIMACS: -12833 12834 12835 0 c 3 does not represent an automaton state. c -(-b^{16, 29}_2 ∧ b^{16, 29}_1 ∧ b^{16, 29}_0 ∧ true) c in CNF: c b^{16, 29}_2 ∨ -b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ false c in DIMACS: 12833 -12834 -12835 0 c -3 does not represent an automaton state. c -( b^{16, 29}_2 ∧ b^{16, 29}_1 ∧ b^{16, 29}_0 ∧ true) c in CNF: c -b^{16, 29}_2 ∨ -b^{16, 29}_1 ∨ -b^{16, 29}_0 ∨ false c in DIMACS: -12833 -12834 -12835 0 c i = 30 c -2+1 --> -1 c ( b^{16, 30}_2 ∧ b^{16, 30}_1 ∧ -b^{16, 30}_0 ∧ p_480) -> ( b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ b^{16, 31}_0) c in CNF: c -b^{16, 30}_2 ∨ -b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ -p_480 ∨ b^{16, 31}_2 c -b^{16, 30}_2 ∨ -b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ -p_480 ∨ -b^{16, 31}_1 c -b^{16, 30}_2 ∨ -b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ -p_480 ∨ b^{16, 31}_0 c in DIMACS: -12836 -12837 12838 -480 12839 0 -12836 -12837 12838 -480 -12840 0 -12836 -12837 12838 -480 12841 0 c -1+1 --> 0 c ( b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ b^{16, 30}_0 ∧ p_480) -> (-b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ -b^{16, 31}_0) c in CNF: c -b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ -p_480 ∨ -b^{16, 31}_2 c -b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ -p_480 ∨ -b^{16, 31}_1 c -b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ -p_480 ∨ -b^{16, 31}_0 c in DIMACS: -12836 12837 -12838 -480 -12839 0 -12836 12837 -12838 -480 -12840 0 -12836 12837 -12838 -480 -12841 0 c 0+1 --> 1 c (-b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ -b^{16, 30}_0 ∧ p_480) -> (-b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ b^{16, 31}_0) c in CNF: c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ -p_480 ∨ -b^{16, 31}_2 c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ -p_480 ∨ -b^{16, 31}_1 c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ -p_480 ∨ b^{16, 31}_0 c in DIMACS: 12836 12837 12838 -480 -12839 0 12836 12837 12838 -480 -12840 0 12836 12837 12838 -480 12841 0 c 1+1 --> 2 c (-b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ b^{16, 30}_0 ∧ p_480) -> (-b^{16, 31}_2 ∧ b^{16, 31}_1 ∧ -b^{16, 31}_0) c in CNF: c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ -p_480 ∨ -b^{16, 31}_2 c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ -p_480 ∨ b^{16, 31}_1 c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ -p_480 ∨ -b^{16, 31}_0 c in DIMACS: 12836 12837 -12838 -480 -12839 0 12836 12837 -12838 -480 12840 0 12836 12837 -12838 -480 -12841 0 c 2+1 --> break c (-b^{16, 30}_2 ∧ b^{16, 30}_1 ∧ -b^{16, 30}_0 ∧ p_480) -> break c in CNF: c b^{16, 30}_2 ∨ -b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ -p_480 ∨ break c in DIMACS: 12836 -12837 12838 -480 1162 0 c 2-1 --> 1 c (-b^{16, 30}_2 ∧ b^{16, 30}_1 ∧ -b^{16, 30}_0 ∧ -p_480) -> (-b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ b^{16, 31}_0) c in CNF: c b^{16, 30}_2 ∨ -b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ p_480 ∨ -b^{16, 31}_2 c b^{16, 30}_2 ∨ -b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ p_480 ∨ -b^{16, 31}_1 c b^{16, 30}_2 ∨ -b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ p_480 ∨ b^{16, 31}_0 c in DIMACS: 12836 -12837 12838 480 -12839 0 12836 -12837 12838 480 -12840 0 12836 -12837 12838 480 12841 0 c 1-1 --> 0 c (-b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ b^{16, 30}_0 ∧ -p_480) -> (-b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ -b^{16, 31}_0) c in CNF: c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ p_480 ∨ -b^{16, 31}_2 c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ p_480 ∨ -b^{16, 31}_1 c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ p_480 ∨ -b^{16, 31}_0 c in DIMACS: 12836 12837 -12838 480 -12839 0 12836 12837 -12838 480 -12840 0 12836 12837 -12838 480 -12841 0 c 0-1 --> -1 c (-b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ -b^{16, 30}_0 ∧ -p_480) -> ( b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ b^{16, 31}_0) c in CNF: c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ p_480 ∨ b^{16, 31}_2 c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ p_480 ∨ -b^{16, 31}_1 c b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ p_480 ∨ b^{16, 31}_0 c in DIMACS: 12836 12837 12838 480 12839 0 12836 12837 12838 480 -12840 0 12836 12837 12838 480 12841 0 c -1-1 --> -2 c ( b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ b^{16, 30}_0 ∧ -p_480) -> ( b^{16, 31}_2 ∧ b^{16, 31}_1 ∧ -b^{16, 31}_0) c in CNF: c -b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ p_480 ∨ b^{16, 31}_2 c -b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ p_480 ∨ b^{16, 31}_1 c -b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ p_480 ∨ -b^{16, 31}_0 c in DIMACS: -12836 12837 -12838 480 12839 0 -12836 12837 -12838 480 12840 0 -12836 12837 -12838 480 -12841 0 c -2-1 --> break c ( b^{16, 30}_2 ∧ b^{16, 30}_1 ∧ -b^{16, 30}_0 ∧ -p_480) -> break c in CNF: c -b^{16, 30}_2 ∨ -b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ p_480 ∨ break c in DIMACS: -12836 -12837 12838 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 30}_2 ∧ -b^{16, 30}_1 ∧ -b^{16, 30}_0 ∧ true) c in CNF: c -b^{16, 30}_2 ∨ b^{16, 30}_1 ∨ b^{16, 30}_0 ∨ false c in DIMACS: -12836 12837 12838 0 c 3 does not represent an automaton state. c -(-b^{16, 30}_2 ∧ b^{16, 30}_1 ∧ b^{16, 30}_0 ∧ true) c in CNF: c b^{16, 30}_2 ∨ -b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ false c in DIMACS: 12836 -12837 -12838 0 c -3 does not represent an automaton state. c -( b^{16, 30}_2 ∧ b^{16, 30}_1 ∧ b^{16, 30}_0 ∧ true) c in CNF: c -b^{16, 30}_2 ∨ -b^{16, 30}_1 ∨ -b^{16, 30}_0 ∨ false c in DIMACS: -12836 -12837 -12838 0 c i = 31 c -2+1 --> -1 c ( b^{16, 31}_2 ∧ b^{16, 31}_1 ∧ -b^{16, 31}_0 ∧ p_496) -> ( b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ b^{16, 32}_0) c in CNF: c -b^{16, 31}_2 ∨ -b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ -p_496 ∨ b^{16, 32}_2 c -b^{16, 31}_2 ∨ -b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ -p_496 ∨ -b^{16, 32}_1 c -b^{16, 31}_2 ∨ -b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ -p_496 ∨ b^{16, 32}_0 c in DIMACS: -12839 -12840 12841 -496 12842 0 -12839 -12840 12841 -496 -12843 0 -12839 -12840 12841 -496 12844 0 c -1+1 --> 0 c ( b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ b^{16, 31}_0 ∧ p_496) -> (-b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ -b^{16, 32}_0) c in CNF: c -b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ -p_496 ∨ -b^{16, 32}_2 c -b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ -p_496 ∨ -b^{16, 32}_1 c -b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ -p_496 ∨ -b^{16, 32}_0 c in DIMACS: -12839 12840 -12841 -496 -12842 0 -12839 12840 -12841 -496 -12843 0 -12839 12840 -12841 -496 -12844 0 c 0+1 --> 1 c (-b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ -b^{16, 31}_0 ∧ p_496) -> (-b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ b^{16, 32}_0) c in CNF: c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ -p_496 ∨ -b^{16, 32}_2 c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ -p_496 ∨ -b^{16, 32}_1 c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ -p_496 ∨ b^{16, 32}_0 c in DIMACS: 12839 12840 12841 -496 -12842 0 12839 12840 12841 -496 -12843 0 12839 12840 12841 -496 12844 0 c 1+1 --> 2 c (-b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ b^{16, 31}_0 ∧ p_496) -> (-b^{16, 32}_2 ∧ b^{16, 32}_1 ∧ -b^{16, 32}_0) c in CNF: c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ -p_496 ∨ -b^{16, 32}_2 c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ -p_496 ∨ b^{16, 32}_1 c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ -p_496 ∨ -b^{16, 32}_0 c in DIMACS: 12839 12840 -12841 -496 -12842 0 12839 12840 -12841 -496 12843 0 12839 12840 -12841 -496 -12844 0 c 2+1 --> break c (-b^{16, 31}_2 ∧ b^{16, 31}_1 ∧ -b^{16, 31}_0 ∧ p_496) -> break c in CNF: c b^{16, 31}_2 ∨ -b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ -p_496 ∨ break c in DIMACS: 12839 -12840 12841 -496 1162 0 c 2-1 --> 1 c (-b^{16, 31}_2 ∧ b^{16, 31}_1 ∧ -b^{16, 31}_0 ∧ -p_496) -> (-b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ b^{16, 32}_0) c in CNF: c b^{16, 31}_2 ∨ -b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ p_496 ∨ -b^{16, 32}_2 c b^{16, 31}_2 ∨ -b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ p_496 ∨ -b^{16, 32}_1 c b^{16, 31}_2 ∨ -b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ p_496 ∨ b^{16, 32}_0 c in DIMACS: 12839 -12840 12841 496 -12842 0 12839 -12840 12841 496 -12843 0 12839 -12840 12841 496 12844 0 c 1-1 --> 0 c (-b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ b^{16, 31}_0 ∧ -p_496) -> (-b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ -b^{16, 32}_0) c in CNF: c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ p_496 ∨ -b^{16, 32}_2 c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ p_496 ∨ -b^{16, 32}_1 c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ p_496 ∨ -b^{16, 32}_0 c in DIMACS: 12839 12840 -12841 496 -12842 0 12839 12840 -12841 496 -12843 0 12839 12840 -12841 496 -12844 0 c 0-1 --> -1 c (-b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ -b^{16, 31}_0 ∧ -p_496) -> ( b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ b^{16, 32}_0) c in CNF: c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ p_496 ∨ b^{16, 32}_2 c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ p_496 ∨ -b^{16, 32}_1 c b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ p_496 ∨ b^{16, 32}_0 c in DIMACS: 12839 12840 12841 496 12842 0 12839 12840 12841 496 -12843 0 12839 12840 12841 496 12844 0 c -1-1 --> -2 c ( b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ b^{16, 31}_0 ∧ -p_496) -> ( b^{16, 32}_2 ∧ b^{16, 32}_1 ∧ -b^{16, 32}_0) c in CNF: c -b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ p_496 ∨ b^{16, 32}_2 c -b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ p_496 ∨ b^{16, 32}_1 c -b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ p_496 ∨ -b^{16, 32}_0 c in DIMACS: -12839 12840 -12841 496 12842 0 -12839 12840 -12841 496 12843 0 -12839 12840 -12841 496 -12844 0 c -2-1 --> break c ( b^{16, 31}_2 ∧ b^{16, 31}_1 ∧ -b^{16, 31}_0 ∧ -p_496) -> break c in CNF: c -b^{16, 31}_2 ∨ -b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ p_496 ∨ break c in DIMACS: -12839 -12840 12841 496 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 31}_2 ∧ -b^{16, 31}_1 ∧ -b^{16, 31}_0 ∧ true) c in CNF: c -b^{16, 31}_2 ∨ b^{16, 31}_1 ∨ b^{16, 31}_0 ∨ false c in DIMACS: -12839 12840 12841 0 c 3 does not represent an automaton state. c -(-b^{16, 31}_2 ∧ b^{16, 31}_1 ∧ b^{16, 31}_0 ∧ true) c in CNF: c b^{16, 31}_2 ∨ -b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ false c in DIMACS: 12839 -12840 -12841 0 c -3 does not represent an automaton state. c -( b^{16, 31}_2 ∧ b^{16, 31}_1 ∧ b^{16, 31}_0 ∧ true) c in CNF: c -b^{16, 31}_2 ∨ -b^{16, 31}_1 ∨ -b^{16, 31}_0 ∨ false c in DIMACS: -12839 -12840 -12841 0 c i = 32 c -2+1 --> -1 c ( b^{16, 32}_2 ∧ b^{16, 32}_1 ∧ -b^{16, 32}_0 ∧ p_512) -> ( b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ b^{16, 33}_0) c in CNF: c -b^{16, 32}_2 ∨ -b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ -p_512 ∨ b^{16, 33}_2 c -b^{16, 32}_2 ∨ -b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ -p_512 ∨ -b^{16, 33}_1 c -b^{16, 32}_2 ∨ -b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ -p_512 ∨ b^{16, 33}_0 c in DIMACS: -12842 -12843 12844 -512 12845 0 -12842 -12843 12844 -512 -12846 0 -12842 -12843 12844 -512 12847 0 c -1+1 --> 0 c ( b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ b^{16, 32}_0 ∧ p_512) -> (-b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ -b^{16, 33}_0) c in CNF: c -b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ -p_512 ∨ -b^{16, 33}_2 c -b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ -p_512 ∨ -b^{16, 33}_1 c -b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ -p_512 ∨ -b^{16, 33}_0 c in DIMACS: -12842 12843 -12844 -512 -12845 0 -12842 12843 -12844 -512 -12846 0 -12842 12843 -12844 -512 -12847 0 c 0+1 --> 1 c (-b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ -b^{16, 32}_0 ∧ p_512) -> (-b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ b^{16, 33}_0) c in CNF: c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ -p_512 ∨ -b^{16, 33}_2 c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ -p_512 ∨ -b^{16, 33}_1 c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ -p_512 ∨ b^{16, 33}_0 c in DIMACS: 12842 12843 12844 -512 -12845 0 12842 12843 12844 -512 -12846 0 12842 12843 12844 -512 12847 0 c 1+1 --> 2 c (-b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ b^{16, 32}_0 ∧ p_512) -> (-b^{16, 33}_2 ∧ b^{16, 33}_1 ∧ -b^{16, 33}_0) c in CNF: c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ -p_512 ∨ -b^{16, 33}_2 c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ -p_512 ∨ b^{16, 33}_1 c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ -p_512 ∨ -b^{16, 33}_0 c in DIMACS: 12842 12843 -12844 -512 -12845 0 12842 12843 -12844 -512 12846 0 12842 12843 -12844 -512 -12847 0 c 2+1 --> break c (-b^{16, 32}_2 ∧ b^{16, 32}_1 ∧ -b^{16, 32}_0 ∧ p_512) -> break c in CNF: c b^{16, 32}_2 ∨ -b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ -p_512 ∨ break c in DIMACS: 12842 -12843 12844 -512 1162 0 c 2-1 --> 1 c (-b^{16, 32}_2 ∧ b^{16, 32}_1 ∧ -b^{16, 32}_0 ∧ -p_512) -> (-b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ b^{16, 33}_0) c in CNF: c b^{16, 32}_2 ∨ -b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ p_512 ∨ -b^{16, 33}_2 c b^{16, 32}_2 ∨ -b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ p_512 ∨ -b^{16, 33}_1 c b^{16, 32}_2 ∨ -b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ p_512 ∨ b^{16, 33}_0 c in DIMACS: 12842 -12843 12844 512 -12845 0 12842 -12843 12844 512 -12846 0 12842 -12843 12844 512 12847 0 c 1-1 --> 0 c (-b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ b^{16, 32}_0 ∧ -p_512) -> (-b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ -b^{16, 33}_0) c in CNF: c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ p_512 ∨ -b^{16, 33}_2 c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ p_512 ∨ -b^{16, 33}_1 c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ p_512 ∨ -b^{16, 33}_0 c in DIMACS: 12842 12843 -12844 512 -12845 0 12842 12843 -12844 512 -12846 0 12842 12843 -12844 512 -12847 0 c 0-1 --> -1 c (-b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ -b^{16, 32}_0 ∧ -p_512) -> ( b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ b^{16, 33}_0) c in CNF: c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ p_512 ∨ b^{16, 33}_2 c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ p_512 ∨ -b^{16, 33}_1 c b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ p_512 ∨ b^{16, 33}_0 c in DIMACS: 12842 12843 12844 512 12845 0 12842 12843 12844 512 -12846 0 12842 12843 12844 512 12847 0 c -1-1 --> -2 c ( b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ b^{16, 32}_0 ∧ -p_512) -> ( b^{16, 33}_2 ∧ b^{16, 33}_1 ∧ -b^{16, 33}_0) c in CNF: c -b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ p_512 ∨ b^{16, 33}_2 c -b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ p_512 ∨ b^{16, 33}_1 c -b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ p_512 ∨ -b^{16, 33}_0 c in DIMACS: -12842 12843 -12844 512 12845 0 -12842 12843 -12844 512 12846 0 -12842 12843 -12844 512 -12847 0 c -2-1 --> break c ( b^{16, 32}_2 ∧ b^{16, 32}_1 ∧ -b^{16, 32}_0 ∧ -p_512) -> break c in CNF: c -b^{16, 32}_2 ∨ -b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ p_512 ∨ break c in DIMACS: -12842 -12843 12844 512 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 32}_2 ∧ -b^{16, 32}_1 ∧ -b^{16, 32}_0 ∧ true) c in CNF: c -b^{16, 32}_2 ∨ b^{16, 32}_1 ∨ b^{16, 32}_0 ∨ false c in DIMACS: -12842 12843 12844 0 c 3 does not represent an automaton state. c -(-b^{16, 32}_2 ∧ b^{16, 32}_1 ∧ b^{16, 32}_0 ∧ true) c in CNF: c b^{16, 32}_2 ∨ -b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ false c in DIMACS: 12842 -12843 -12844 0 c -3 does not represent an automaton state. c -( b^{16, 32}_2 ∧ b^{16, 32}_1 ∧ b^{16, 32}_0 ∧ true) c in CNF: c -b^{16, 32}_2 ∨ -b^{16, 32}_1 ∨ -b^{16, 32}_0 ∨ false c in DIMACS: -12842 -12843 -12844 0 c i = 33 c -2+1 --> -1 c ( b^{16, 33}_2 ∧ b^{16, 33}_1 ∧ -b^{16, 33}_0 ∧ p_528) -> ( b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ b^{16, 34}_0) c in CNF: c -b^{16, 33}_2 ∨ -b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ -p_528 ∨ b^{16, 34}_2 c -b^{16, 33}_2 ∨ -b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ -p_528 ∨ -b^{16, 34}_1 c -b^{16, 33}_2 ∨ -b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ -p_528 ∨ b^{16, 34}_0 c in DIMACS: -12845 -12846 12847 -528 12848 0 -12845 -12846 12847 -528 -12849 0 -12845 -12846 12847 -528 12850 0 c -1+1 --> 0 c ( b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ b^{16, 33}_0 ∧ p_528) -> (-b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ -b^{16, 34}_0) c in CNF: c -b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ -p_528 ∨ -b^{16, 34}_2 c -b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ -p_528 ∨ -b^{16, 34}_1 c -b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ -p_528 ∨ -b^{16, 34}_0 c in DIMACS: -12845 12846 -12847 -528 -12848 0 -12845 12846 -12847 -528 -12849 0 -12845 12846 -12847 -528 -12850 0 c 0+1 --> 1 c (-b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ -b^{16, 33}_0 ∧ p_528) -> (-b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ b^{16, 34}_0) c in CNF: c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ -p_528 ∨ -b^{16, 34}_2 c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ -p_528 ∨ -b^{16, 34}_1 c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ -p_528 ∨ b^{16, 34}_0 c in DIMACS: 12845 12846 12847 -528 -12848 0 12845 12846 12847 -528 -12849 0 12845 12846 12847 -528 12850 0 c 1+1 --> 2 c (-b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ b^{16, 33}_0 ∧ p_528) -> (-b^{16, 34}_2 ∧ b^{16, 34}_1 ∧ -b^{16, 34}_0) c in CNF: c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ -p_528 ∨ -b^{16, 34}_2 c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ -p_528 ∨ b^{16, 34}_1 c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ -p_528 ∨ -b^{16, 34}_0 c in DIMACS: 12845 12846 -12847 -528 -12848 0 12845 12846 -12847 -528 12849 0 12845 12846 -12847 -528 -12850 0 c 2+1 --> break c (-b^{16, 33}_2 ∧ b^{16, 33}_1 ∧ -b^{16, 33}_0 ∧ p_528) -> break c in CNF: c b^{16, 33}_2 ∨ -b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ -p_528 ∨ break c in DIMACS: 12845 -12846 12847 -528 1162 0 c 2-1 --> 1 c (-b^{16, 33}_2 ∧ b^{16, 33}_1 ∧ -b^{16, 33}_0 ∧ -p_528) -> (-b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ b^{16, 34}_0) c in CNF: c b^{16, 33}_2 ∨ -b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ p_528 ∨ -b^{16, 34}_2 c b^{16, 33}_2 ∨ -b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ p_528 ∨ -b^{16, 34}_1 c b^{16, 33}_2 ∨ -b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ p_528 ∨ b^{16, 34}_0 c in DIMACS: 12845 -12846 12847 528 -12848 0 12845 -12846 12847 528 -12849 0 12845 -12846 12847 528 12850 0 c 1-1 --> 0 c (-b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ b^{16, 33}_0 ∧ -p_528) -> (-b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ -b^{16, 34}_0) c in CNF: c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ p_528 ∨ -b^{16, 34}_2 c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ p_528 ∨ -b^{16, 34}_1 c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ p_528 ∨ -b^{16, 34}_0 c in DIMACS: 12845 12846 -12847 528 -12848 0 12845 12846 -12847 528 -12849 0 12845 12846 -12847 528 -12850 0 c 0-1 --> -1 c (-b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ -b^{16, 33}_0 ∧ -p_528) -> ( b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ b^{16, 34}_0) c in CNF: c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ p_528 ∨ b^{16, 34}_2 c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ p_528 ∨ -b^{16, 34}_1 c b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ p_528 ∨ b^{16, 34}_0 c in DIMACS: 12845 12846 12847 528 12848 0 12845 12846 12847 528 -12849 0 12845 12846 12847 528 12850 0 c -1-1 --> -2 c ( b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ b^{16, 33}_0 ∧ -p_528) -> ( b^{16, 34}_2 ∧ b^{16, 34}_1 ∧ -b^{16, 34}_0) c in CNF: c -b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ p_528 ∨ b^{16, 34}_2 c -b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ p_528 ∨ b^{16, 34}_1 c -b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ p_528 ∨ -b^{16, 34}_0 c in DIMACS: -12845 12846 -12847 528 12848 0 -12845 12846 -12847 528 12849 0 -12845 12846 -12847 528 -12850 0 c -2-1 --> break c ( b^{16, 33}_2 ∧ b^{16, 33}_1 ∧ -b^{16, 33}_0 ∧ -p_528) -> break c in CNF: c -b^{16, 33}_2 ∨ -b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ p_528 ∨ break c in DIMACS: -12845 -12846 12847 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 33}_2 ∧ -b^{16, 33}_1 ∧ -b^{16, 33}_0 ∧ true) c in CNF: c -b^{16, 33}_2 ∨ b^{16, 33}_1 ∨ b^{16, 33}_0 ∨ false c in DIMACS: -12845 12846 12847 0 c 3 does not represent an automaton state. c -(-b^{16, 33}_2 ∧ b^{16, 33}_1 ∧ b^{16, 33}_0 ∧ true) c in CNF: c b^{16, 33}_2 ∨ -b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ false c in DIMACS: 12845 -12846 -12847 0 c -3 does not represent an automaton state. c -( b^{16, 33}_2 ∧ b^{16, 33}_1 ∧ b^{16, 33}_0 ∧ true) c in CNF: c -b^{16, 33}_2 ∨ -b^{16, 33}_1 ∨ -b^{16, 33}_0 ∨ false c in DIMACS: -12845 -12846 -12847 0 c i = 34 c -2+1 --> -1 c ( b^{16, 34}_2 ∧ b^{16, 34}_1 ∧ -b^{16, 34}_0 ∧ p_544) -> ( b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ b^{16, 35}_0) c in CNF: c -b^{16, 34}_2 ∨ -b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ -p_544 ∨ b^{16, 35}_2 c -b^{16, 34}_2 ∨ -b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ -p_544 ∨ -b^{16, 35}_1 c -b^{16, 34}_2 ∨ -b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ -p_544 ∨ b^{16, 35}_0 c in DIMACS: -12848 -12849 12850 -544 12851 0 -12848 -12849 12850 -544 -12852 0 -12848 -12849 12850 -544 12853 0 c -1+1 --> 0 c ( b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ b^{16, 34}_0 ∧ p_544) -> (-b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ -b^{16, 35}_0) c in CNF: c -b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ -p_544 ∨ -b^{16, 35}_2 c -b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ -p_544 ∨ -b^{16, 35}_1 c -b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ -p_544 ∨ -b^{16, 35}_0 c in DIMACS: -12848 12849 -12850 -544 -12851 0 -12848 12849 -12850 -544 -12852 0 -12848 12849 -12850 -544 -12853 0 c 0+1 --> 1 c (-b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ -b^{16, 34}_0 ∧ p_544) -> (-b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ b^{16, 35}_0) c in CNF: c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ -p_544 ∨ -b^{16, 35}_2 c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ -p_544 ∨ -b^{16, 35}_1 c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ -p_544 ∨ b^{16, 35}_0 c in DIMACS: 12848 12849 12850 -544 -12851 0 12848 12849 12850 -544 -12852 0 12848 12849 12850 -544 12853 0 c 1+1 --> 2 c (-b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ b^{16, 34}_0 ∧ p_544) -> (-b^{16, 35}_2 ∧ b^{16, 35}_1 ∧ -b^{16, 35}_0) c in CNF: c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ -p_544 ∨ -b^{16, 35}_2 c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ -p_544 ∨ b^{16, 35}_1 c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ -p_544 ∨ -b^{16, 35}_0 c in DIMACS: 12848 12849 -12850 -544 -12851 0 12848 12849 -12850 -544 12852 0 12848 12849 -12850 -544 -12853 0 c 2+1 --> break c (-b^{16, 34}_2 ∧ b^{16, 34}_1 ∧ -b^{16, 34}_0 ∧ p_544) -> break c in CNF: c b^{16, 34}_2 ∨ -b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ -p_544 ∨ break c in DIMACS: 12848 -12849 12850 -544 1162 0 c 2-1 --> 1 c (-b^{16, 34}_2 ∧ b^{16, 34}_1 ∧ -b^{16, 34}_0 ∧ -p_544) -> (-b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ b^{16, 35}_0) c in CNF: c b^{16, 34}_2 ∨ -b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ p_544 ∨ -b^{16, 35}_2 c b^{16, 34}_2 ∨ -b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ p_544 ∨ -b^{16, 35}_1 c b^{16, 34}_2 ∨ -b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ p_544 ∨ b^{16, 35}_0 c in DIMACS: 12848 -12849 12850 544 -12851 0 12848 -12849 12850 544 -12852 0 12848 -12849 12850 544 12853 0 c 1-1 --> 0 c (-b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ b^{16, 34}_0 ∧ -p_544) -> (-b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ -b^{16, 35}_0) c in CNF: c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ p_544 ∨ -b^{16, 35}_2 c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ p_544 ∨ -b^{16, 35}_1 c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ p_544 ∨ -b^{16, 35}_0 c in DIMACS: 12848 12849 -12850 544 -12851 0 12848 12849 -12850 544 -12852 0 12848 12849 -12850 544 -12853 0 c 0-1 --> -1 c (-b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ -b^{16, 34}_0 ∧ -p_544) -> ( b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ b^{16, 35}_0) c in CNF: c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ p_544 ∨ b^{16, 35}_2 c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ p_544 ∨ -b^{16, 35}_1 c b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ p_544 ∨ b^{16, 35}_0 c in DIMACS: 12848 12849 12850 544 12851 0 12848 12849 12850 544 -12852 0 12848 12849 12850 544 12853 0 c -1-1 --> -2 c ( b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ b^{16, 34}_0 ∧ -p_544) -> ( b^{16, 35}_2 ∧ b^{16, 35}_1 ∧ -b^{16, 35}_0) c in CNF: c -b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ p_544 ∨ b^{16, 35}_2 c -b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ p_544 ∨ b^{16, 35}_1 c -b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ p_544 ∨ -b^{16, 35}_0 c in DIMACS: -12848 12849 -12850 544 12851 0 -12848 12849 -12850 544 12852 0 -12848 12849 -12850 544 -12853 0 c -2-1 --> break c ( b^{16, 34}_2 ∧ b^{16, 34}_1 ∧ -b^{16, 34}_0 ∧ -p_544) -> break c in CNF: c -b^{16, 34}_2 ∨ -b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ p_544 ∨ break c in DIMACS: -12848 -12849 12850 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 34}_2 ∧ -b^{16, 34}_1 ∧ -b^{16, 34}_0 ∧ true) c in CNF: c -b^{16, 34}_2 ∨ b^{16, 34}_1 ∨ b^{16, 34}_0 ∨ false c in DIMACS: -12848 12849 12850 0 c 3 does not represent an automaton state. c -(-b^{16, 34}_2 ∧ b^{16, 34}_1 ∧ b^{16, 34}_0 ∧ true) c in CNF: c b^{16, 34}_2 ∨ -b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ false c in DIMACS: 12848 -12849 -12850 0 c -3 does not represent an automaton state. c -( b^{16, 34}_2 ∧ b^{16, 34}_1 ∧ b^{16, 34}_0 ∧ true) c in CNF: c -b^{16, 34}_2 ∨ -b^{16, 34}_1 ∨ -b^{16, 34}_0 ∨ false c in DIMACS: -12848 -12849 -12850 0 c i = 35 c -2+1 --> -1 c ( b^{16, 35}_2 ∧ b^{16, 35}_1 ∧ -b^{16, 35}_0 ∧ p_560) -> ( b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ b^{16, 36}_0) c in CNF: c -b^{16, 35}_2 ∨ -b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ -p_560 ∨ b^{16, 36}_2 c -b^{16, 35}_2 ∨ -b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ -p_560 ∨ -b^{16, 36}_1 c -b^{16, 35}_2 ∨ -b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ -p_560 ∨ b^{16, 36}_0 c in DIMACS: -12851 -12852 12853 -560 12854 0 -12851 -12852 12853 -560 -12855 0 -12851 -12852 12853 -560 12856 0 c -1+1 --> 0 c ( b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ b^{16, 35}_0 ∧ p_560) -> (-b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ -b^{16, 36}_0) c in CNF: c -b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ -p_560 ∨ -b^{16, 36}_2 c -b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ -p_560 ∨ -b^{16, 36}_1 c -b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ -p_560 ∨ -b^{16, 36}_0 c in DIMACS: -12851 12852 -12853 -560 -12854 0 -12851 12852 -12853 -560 -12855 0 -12851 12852 -12853 -560 -12856 0 c 0+1 --> 1 c (-b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ -b^{16, 35}_0 ∧ p_560) -> (-b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ b^{16, 36}_0) c in CNF: c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ -p_560 ∨ -b^{16, 36}_2 c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ -p_560 ∨ -b^{16, 36}_1 c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ -p_560 ∨ b^{16, 36}_0 c in DIMACS: 12851 12852 12853 -560 -12854 0 12851 12852 12853 -560 -12855 0 12851 12852 12853 -560 12856 0 c 1+1 --> 2 c (-b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ b^{16, 35}_0 ∧ p_560) -> (-b^{16, 36}_2 ∧ b^{16, 36}_1 ∧ -b^{16, 36}_0) c in CNF: c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ -p_560 ∨ -b^{16, 36}_2 c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ -p_560 ∨ b^{16, 36}_1 c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ -p_560 ∨ -b^{16, 36}_0 c in DIMACS: 12851 12852 -12853 -560 -12854 0 12851 12852 -12853 -560 12855 0 12851 12852 -12853 -560 -12856 0 c 2+1 --> break c (-b^{16, 35}_2 ∧ b^{16, 35}_1 ∧ -b^{16, 35}_0 ∧ p_560) -> break c in CNF: c b^{16, 35}_2 ∨ -b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ -p_560 ∨ break c in DIMACS: 12851 -12852 12853 -560 1162 0 c 2-1 --> 1 c (-b^{16, 35}_2 ∧ b^{16, 35}_1 ∧ -b^{16, 35}_0 ∧ -p_560) -> (-b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ b^{16, 36}_0) c in CNF: c b^{16, 35}_2 ∨ -b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ p_560 ∨ -b^{16, 36}_2 c b^{16, 35}_2 ∨ -b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ p_560 ∨ -b^{16, 36}_1 c b^{16, 35}_2 ∨ -b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ p_560 ∨ b^{16, 36}_0 c in DIMACS: 12851 -12852 12853 560 -12854 0 12851 -12852 12853 560 -12855 0 12851 -12852 12853 560 12856 0 c 1-1 --> 0 c (-b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ b^{16, 35}_0 ∧ -p_560) -> (-b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ -b^{16, 36}_0) c in CNF: c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ p_560 ∨ -b^{16, 36}_2 c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ p_560 ∨ -b^{16, 36}_1 c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ p_560 ∨ -b^{16, 36}_0 c in DIMACS: 12851 12852 -12853 560 -12854 0 12851 12852 -12853 560 -12855 0 12851 12852 -12853 560 -12856 0 c 0-1 --> -1 c (-b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ -b^{16, 35}_0 ∧ -p_560) -> ( b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ b^{16, 36}_0) c in CNF: c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ p_560 ∨ b^{16, 36}_2 c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ p_560 ∨ -b^{16, 36}_1 c b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ p_560 ∨ b^{16, 36}_0 c in DIMACS: 12851 12852 12853 560 12854 0 12851 12852 12853 560 -12855 0 12851 12852 12853 560 12856 0 c -1-1 --> -2 c ( b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ b^{16, 35}_0 ∧ -p_560) -> ( b^{16, 36}_2 ∧ b^{16, 36}_1 ∧ -b^{16, 36}_0) c in CNF: c -b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ p_560 ∨ b^{16, 36}_2 c -b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ p_560 ∨ b^{16, 36}_1 c -b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ p_560 ∨ -b^{16, 36}_0 c in DIMACS: -12851 12852 -12853 560 12854 0 -12851 12852 -12853 560 12855 0 -12851 12852 -12853 560 -12856 0 c -2-1 --> break c ( b^{16, 35}_2 ∧ b^{16, 35}_1 ∧ -b^{16, 35}_0 ∧ -p_560) -> break c in CNF: c -b^{16, 35}_2 ∨ -b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ p_560 ∨ break c in DIMACS: -12851 -12852 12853 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 35}_2 ∧ -b^{16, 35}_1 ∧ -b^{16, 35}_0 ∧ true) c in CNF: c -b^{16, 35}_2 ∨ b^{16, 35}_1 ∨ b^{16, 35}_0 ∨ false c in DIMACS: -12851 12852 12853 0 c 3 does not represent an automaton state. c -(-b^{16, 35}_2 ∧ b^{16, 35}_1 ∧ b^{16, 35}_0 ∧ true) c in CNF: c b^{16, 35}_2 ∨ -b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ false c in DIMACS: 12851 -12852 -12853 0 c -3 does not represent an automaton state. c -( b^{16, 35}_2 ∧ b^{16, 35}_1 ∧ b^{16, 35}_0 ∧ true) c in CNF: c -b^{16, 35}_2 ∨ -b^{16, 35}_1 ∨ -b^{16, 35}_0 ∨ false c in DIMACS: -12851 -12852 -12853 0 c i = 36 c -2+1 --> -1 c ( b^{16, 36}_2 ∧ b^{16, 36}_1 ∧ -b^{16, 36}_0 ∧ p_576) -> ( b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ b^{16, 37}_0) c in CNF: c -b^{16, 36}_2 ∨ -b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ -p_576 ∨ b^{16, 37}_2 c -b^{16, 36}_2 ∨ -b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ -p_576 ∨ -b^{16, 37}_1 c -b^{16, 36}_2 ∨ -b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ -p_576 ∨ b^{16, 37}_0 c in DIMACS: -12854 -12855 12856 -576 12857 0 -12854 -12855 12856 -576 -12858 0 -12854 -12855 12856 -576 12859 0 c -1+1 --> 0 c ( b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ b^{16, 36}_0 ∧ p_576) -> (-b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ -b^{16, 37}_0) c in CNF: c -b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ -p_576 ∨ -b^{16, 37}_2 c -b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ -p_576 ∨ -b^{16, 37}_1 c -b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ -p_576 ∨ -b^{16, 37}_0 c in DIMACS: -12854 12855 -12856 -576 -12857 0 -12854 12855 -12856 -576 -12858 0 -12854 12855 -12856 -576 -12859 0 c 0+1 --> 1 c (-b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ -b^{16, 36}_0 ∧ p_576) -> (-b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ b^{16, 37}_0) c in CNF: c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ -p_576 ∨ -b^{16, 37}_2 c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ -p_576 ∨ -b^{16, 37}_1 c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ -p_576 ∨ b^{16, 37}_0 c in DIMACS: 12854 12855 12856 -576 -12857 0 12854 12855 12856 -576 -12858 0 12854 12855 12856 -576 12859 0 c 1+1 --> 2 c (-b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ b^{16, 36}_0 ∧ p_576) -> (-b^{16, 37}_2 ∧ b^{16, 37}_1 ∧ -b^{16, 37}_0) c in CNF: c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ -p_576 ∨ -b^{16, 37}_2 c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ -p_576 ∨ b^{16, 37}_1 c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ -p_576 ∨ -b^{16, 37}_0 c in DIMACS: 12854 12855 -12856 -576 -12857 0 12854 12855 -12856 -576 12858 0 12854 12855 -12856 -576 -12859 0 c 2+1 --> break c (-b^{16, 36}_2 ∧ b^{16, 36}_1 ∧ -b^{16, 36}_0 ∧ p_576) -> break c in CNF: c b^{16, 36}_2 ∨ -b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ -p_576 ∨ break c in DIMACS: 12854 -12855 12856 -576 1162 0 c 2-1 --> 1 c (-b^{16, 36}_2 ∧ b^{16, 36}_1 ∧ -b^{16, 36}_0 ∧ -p_576) -> (-b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ b^{16, 37}_0) c in CNF: c b^{16, 36}_2 ∨ -b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ p_576 ∨ -b^{16, 37}_2 c b^{16, 36}_2 ∨ -b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ p_576 ∨ -b^{16, 37}_1 c b^{16, 36}_2 ∨ -b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ p_576 ∨ b^{16, 37}_0 c in DIMACS: 12854 -12855 12856 576 -12857 0 12854 -12855 12856 576 -12858 0 12854 -12855 12856 576 12859 0 c 1-1 --> 0 c (-b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ b^{16, 36}_0 ∧ -p_576) -> (-b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ -b^{16, 37}_0) c in CNF: c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ p_576 ∨ -b^{16, 37}_2 c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ p_576 ∨ -b^{16, 37}_1 c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ p_576 ∨ -b^{16, 37}_0 c in DIMACS: 12854 12855 -12856 576 -12857 0 12854 12855 -12856 576 -12858 0 12854 12855 -12856 576 -12859 0 c 0-1 --> -1 c (-b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ -b^{16, 36}_0 ∧ -p_576) -> ( b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ b^{16, 37}_0) c in CNF: c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ p_576 ∨ b^{16, 37}_2 c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ p_576 ∨ -b^{16, 37}_1 c b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ p_576 ∨ b^{16, 37}_0 c in DIMACS: 12854 12855 12856 576 12857 0 12854 12855 12856 576 -12858 0 12854 12855 12856 576 12859 0 c -1-1 --> -2 c ( b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ b^{16, 36}_0 ∧ -p_576) -> ( b^{16, 37}_2 ∧ b^{16, 37}_1 ∧ -b^{16, 37}_0) c in CNF: c -b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ p_576 ∨ b^{16, 37}_2 c -b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ p_576 ∨ b^{16, 37}_1 c -b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ p_576 ∨ -b^{16, 37}_0 c in DIMACS: -12854 12855 -12856 576 12857 0 -12854 12855 -12856 576 12858 0 -12854 12855 -12856 576 -12859 0 c -2-1 --> break c ( b^{16, 36}_2 ∧ b^{16, 36}_1 ∧ -b^{16, 36}_0 ∧ -p_576) -> break c in CNF: c -b^{16, 36}_2 ∨ -b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ p_576 ∨ break c in DIMACS: -12854 -12855 12856 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 36}_2 ∧ -b^{16, 36}_1 ∧ -b^{16, 36}_0 ∧ true) c in CNF: c -b^{16, 36}_2 ∨ b^{16, 36}_1 ∨ b^{16, 36}_0 ∨ false c in DIMACS: -12854 12855 12856 0 c 3 does not represent an automaton state. c -(-b^{16, 36}_2 ∧ b^{16, 36}_1 ∧ b^{16, 36}_0 ∧ true) c in CNF: c b^{16, 36}_2 ∨ -b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ false c in DIMACS: 12854 -12855 -12856 0 c -3 does not represent an automaton state. c -( b^{16, 36}_2 ∧ b^{16, 36}_1 ∧ b^{16, 36}_0 ∧ true) c in CNF: c -b^{16, 36}_2 ∨ -b^{16, 36}_1 ∨ -b^{16, 36}_0 ∨ false c in DIMACS: -12854 -12855 -12856 0 c i = 37 c -2+1 --> -1 c ( b^{16, 37}_2 ∧ b^{16, 37}_1 ∧ -b^{16, 37}_0 ∧ p_592) -> ( b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ b^{16, 38}_0) c in CNF: c -b^{16, 37}_2 ∨ -b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ -p_592 ∨ b^{16, 38}_2 c -b^{16, 37}_2 ∨ -b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ -p_592 ∨ -b^{16, 38}_1 c -b^{16, 37}_2 ∨ -b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ -p_592 ∨ b^{16, 38}_0 c in DIMACS: -12857 -12858 12859 -592 12860 0 -12857 -12858 12859 -592 -12861 0 -12857 -12858 12859 -592 12862 0 c -1+1 --> 0 c ( b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ b^{16, 37}_0 ∧ p_592) -> (-b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ -b^{16, 38}_0) c in CNF: c -b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ -p_592 ∨ -b^{16, 38}_2 c -b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ -p_592 ∨ -b^{16, 38}_1 c -b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ -p_592 ∨ -b^{16, 38}_0 c in DIMACS: -12857 12858 -12859 -592 -12860 0 -12857 12858 -12859 -592 -12861 0 -12857 12858 -12859 -592 -12862 0 c 0+1 --> 1 c (-b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ -b^{16, 37}_0 ∧ p_592) -> (-b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ b^{16, 38}_0) c in CNF: c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ -p_592 ∨ -b^{16, 38}_2 c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ -p_592 ∨ -b^{16, 38}_1 c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ -p_592 ∨ b^{16, 38}_0 c in DIMACS: 12857 12858 12859 -592 -12860 0 12857 12858 12859 -592 -12861 0 12857 12858 12859 -592 12862 0 c 1+1 --> 2 c (-b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ b^{16, 37}_0 ∧ p_592) -> (-b^{16, 38}_2 ∧ b^{16, 38}_1 ∧ -b^{16, 38}_0) c in CNF: c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ -p_592 ∨ -b^{16, 38}_2 c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ -p_592 ∨ b^{16, 38}_1 c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ -p_592 ∨ -b^{16, 38}_0 c in DIMACS: 12857 12858 -12859 -592 -12860 0 12857 12858 -12859 -592 12861 0 12857 12858 -12859 -592 -12862 0 c 2+1 --> break c (-b^{16, 37}_2 ∧ b^{16, 37}_1 ∧ -b^{16, 37}_0 ∧ p_592) -> break c in CNF: c b^{16, 37}_2 ∨ -b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ -p_592 ∨ break c in DIMACS: 12857 -12858 12859 -592 1162 0 c 2-1 --> 1 c (-b^{16, 37}_2 ∧ b^{16, 37}_1 ∧ -b^{16, 37}_0 ∧ -p_592) -> (-b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ b^{16, 38}_0) c in CNF: c b^{16, 37}_2 ∨ -b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ p_592 ∨ -b^{16, 38}_2 c b^{16, 37}_2 ∨ -b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ p_592 ∨ -b^{16, 38}_1 c b^{16, 37}_2 ∨ -b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ p_592 ∨ b^{16, 38}_0 c in DIMACS: 12857 -12858 12859 592 -12860 0 12857 -12858 12859 592 -12861 0 12857 -12858 12859 592 12862 0 c 1-1 --> 0 c (-b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ b^{16, 37}_0 ∧ -p_592) -> (-b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ -b^{16, 38}_0) c in CNF: c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ p_592 ∨ -b^{16, 38}_2 c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ p_592 ∨ -b^{16, 38}_1 c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ p_592 ∨ -b^{16, 38}_0 c in DIMACS: 12857 12858 -12859 592 -12860 0 12857 12858 -12859 592 -12861 0 12857 12858 -12859 592 -12862 0 c 0-1 --> -1 c (-b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ -b^{16, 37}_0 ∧ -p_592) -> ( b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ b^{16, 38}_0) c in CNF: c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ p_592 ∨ b^{16, 38}_2 c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ p_592 ∨ -b^{16, 38}_1 c b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ p_592 ∨ b^{16, 38}_0 c in DIMACS: 12857 12858 12859 592 12860 0 12857 12858 12859 592 -12861 0 12857 12858 12859 592 12862 0 c -1-1 --> -2 c ( b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ b^{16, 37}_0 ∧ -p_592) -> ( b^{16, 38}_2 ∧ b^{16, 38}_1 ∧ -b^{16, 38}_0) c in CNF: c -b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ p_592 ∨ b^{16, 38}_2 c -b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ p_592 ∨ b^{16, 38}_1 c -b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ p_592 ∨ -b^{16, 38}_0 c in DIMACS: -12857 12858 -12859 592 12860 0 -12857 12858 -12859 592 12861 0 -12857 12858 -12859 592 -12862 0 c -2-1 --> break c ( b^{16, 37}_2 ∧ b^{16, 37}_1 ∧ -b^{16, 37}_0 ∧ -p_592) -> break c in CNF: c -b^{16, 37}_2 ∨ -b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ p_592 ∨ break c in DIMACS: -12857 -12858 12859 592 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 37}_2 ∧ -b^{16, 37}_1 ∧ -b^{16, 37}_0 ∧ true) c in CNF: c -b^{16, 37}_2 ∨ b^{16, 37}_1 ∨ b^{16, 37}_0 ∨ false c in DIMACS: -12857 12858 12859 0 c 3 does not represent an automaton state. c -(-b^{16, 37}_2 ∧ b^{16, 37}_1 ∧ b^{16, 37}_0 ∧ true) c in CNF: c b^{16, 37}_2 ∨ -b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ false c in DIMACS: 12857 -12858 -12859 0 c -3 does not represent an automaton state. c -( b^{16, 37}_2 ∧ b^{16, 37}_1 ∧ b^{16, 37}_0 ∧ true) c in CNF: c -b^{16, 37}_2 ∨ -b^{16, 37}_1 ∨ -b^{16, 37}_0 ∨ false c in DIMACS: -12857 -12858 -12859 0 c i = 38 c -2+1 --> -1 c ( b^{16, 38}_2 ∧ b^{16, 38}_1 ∧ -b^{16, 38}_0 ∧ p_608) -> ( b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ b^{16, 39}_0) c in CNF: c -b^{16, 38}_2 ∨ -b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ -p_608 ∨ b^{16, 39}_2 c -b^{16, 38}_2 ∨ -b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ -p_608 ∨ -b^{16, 39}_1 c -b^{16, 38}_2 ∨ -b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ -p_608 ∨ b^{16, 39}_0 c in DIMACS: -12860 -12861 12862 -608 12863 0 -12860 -12861 12862 -608 -12864 0 -12860 -12861 12862 -608 12865 0 c -1+1 --> 0 c ( b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ b^{16, 38}_0 ∧ p_608) -> (-b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ -b^{16, 39}_0) c in CNF: c -b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ -p_608 ∨ -b^{16, 39}_2 c -b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ -p_608 ∨ -b^{16, 39}_1 c -b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ -p_608 ∨ -b^{16, 39}_0 c in DIMACS: -12860 12861 -12862 -608 -12863 0 -12860 12861 -12862 -608 -12864 0 -12860 12861 -12862 -608 -12865 0 c 0+1 --> 1 c (-b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ -b^{16, 38}_0 ∧ p_608) -> (-b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ b^{16, 39}_0) c in CNF: c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ -p_608 ∨ -b^{16, 39}_2 c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ -p_608 ∨ -b^{16, 39}_1 c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ -p_608 ∨ b^{16, 39}_0 c in DIMACS: 12860 12861 12862 -608 -12863 0 12860 12861 12862 -608 -12864 0 12860 12861 12862 -608 12865 0 c 1+1 --> 2 c (-b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ b^{16, 38}_0 ∧ p_608) -> (-b^{16, 39}_2 ∧ b^{16, 39}_1 ∧ -b^{16, 39}_0) c in CNF: c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ -p_608 ∨ -b^{16, 39}_2 c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ -p_608 ∨ b^{16, 39}_1 c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ -p_608 ∨ -b^{16, 39}_0 c in DIMACS: 12860 12861 -12862 -608 -12863 0 12860 12861 -12862 -608 12864 0 12860 12861 -12862 -608 -12865 0 c 2+1 --> break c (-b^{16, 38}_2 ∧ b^{16, 38}_1 ∧ -b^{16, 38}_0 ∧ p_608) -> break c in CNF: c b^{16, 38}_2 ∨ -b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ -p_608 ∨ break c in DIMACS: 12860 -12861 12862 -608 1162 0 c 2-1 --> 1 c (-b^{16, 38}_2 ∧ b^{16, 38}_1 ∧ -b^{16, 38}_0 ∧ -p_608) -> (-b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ b^{16, 39}_0) c in CNF: c b^{16, 38}_2 ∨ -b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ p_608 ∨ -b^{16, 39}_2 c b^{16, 38}_2 ∨ -b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ p_608 ∨ -b^{16, 39}_1 c b^{16, 38}_2 ∨ -b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ p_608 ∨ b^{16, 39}_0 c in DIMACS: 12860 -12861 12862 608 -12863 0 12860 -12861 12862 608 -12864 0 12860 -12861 12862 608 12865 0 c 1-1 --> 0 c (-b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ b^{16, 38}_0 ∧ -p_608) -> (-b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ -b^{16, 39}_0) c in CNF: c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ p_608 ∨ -b^{16, 39}_2 c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ p_608 ∨ -b^{16, 39}_1 c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ p_608 ∨ -b^{16, 39}_0 c in DIMACS: 12860 12861 -12862 608 -12863 0 12860 12861 -12862 608 -12864 0 12860 12861 -12862 608 -12865 0 c 0-1 --> -1 c (-b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ -b^{16, 38}_0 ∧ -p_608) -> ( b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ b^{16, 39}_0) c in CNF: c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ p_608 ∨ b^{16, 39}_2 c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ p_608 ∨ -b^{16, 39}_1 c b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ p_608 ∨ b^{16, 39}_0 c in DIMACS: 12860 12861 12862 608 12863 0 12860 12861 12862 608 -12864 0 12860 12861 12862 608 12865 0 c -1-1 --> -2 c ( b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ b^{16, 38}_0 ∧ -p_608) -> ( b^{16, 39}_2 ∧ b^{16, 39}_1 ∧ -b^{16, 39}_0) c in CNF: c -b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ p_608 ∨ b^{16, 39}_2 c -b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ p_608 ∨ b^{16, 39}_1 c -b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ p_608 ∨ -b^{16, 39}_0 c in DIMACS: -12860 12861 -12862 608 12863 0 -12860 12861 -12862 608 12864 0 -12860 12861 -12862 608 -12865 0 c -2-1 --> break c ( b^{16, 38}_2 ∧ b^{16, 38}_1 ∧ -b^{16, 38}_0 ∧ -p_608) -> break c in CNF: c -b^{16, 38}_2 ∨ -b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ p_608 ∨ break c in DIMACS: -12860 -12861 12862 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 38}_2 ∧ -b^{16, 38}_1 ∧ -b^{16, 38}_0 ∧ true) c in CNF: c -b^{16, 38}_2 ∨ b^{16, 38}_1 ∨ b^{16, 38}_0 ∨ false c in DIMACS: -12860 12861 12862 0 c 3 does not represent an automaton state. c -(-b^{16, 38}_2 ∧ b^{16, 38}_1 ∧ b^{16, 38}_0 ∧ true) c in CNF: c b^{16, 38}_2 ∨ -b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ false c in DIMACS: 12860 -12861 -12862 0 c -3 does not represent an automaton state. c -( b^{16, 38}_2 ∧ b^{16, 38}_1 ∧ b^{16, 38}_0 ∧ true) c in CNF: c -b^{16, 38}_2 ∨ -b^{16, 38}_1 ∨ -b^{16, 38}_0 ∨ false c in DIMACS: -12860 -12861 -12862 0 c i = 39 c -2+1 --> -1 c ( b^{16, 39}_2 ∧ b^{16, 39}_1 ∧ -b^{16, 39}_0 ∧ p_624) -> ( b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ b^{16, 40}_0) c in CNF: c -b^{16, 39}_2 ∨ -b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ -p_624 ∨ b^{16, 40}_2 c -b^{16, 39}_2 ∨ -b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ -p_624 ∨ -b^{16, 40}_1 c -b^{16, 39}_2 ∨ -b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ -p_624 ∨ b^{16, 40}_0 c in DIMACS: -12863 -12864 12865 -624 12866 0 -12863 -12864 12865 -624 -12867 0 -12863 -12864 12865 -624 12868 0 c -1+1 --> 0 c ( b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ b^{16, 39}_0 ∧ p_624) -> (-b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ -b^{16, 40}_0) c in CNF: c -b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ -p_624 ∨ -b^{16, 40}_2 c -b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ -p_624 ∨ -b^{16, 40}_1 c -b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ -p_624 ∨ -b^{16, 40}_0 c in DIMACS: -12863 12864 -12865 -624 -12866 0 -12863 12864 -12865 -624 -12867 0 -12863 12864 -12865 -624 -12868 0 c 0+1 --> 1 c (-b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ -b^{16, 39}_0 ∧ p_624) -> (-b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ b^{16, 40}_0) c in CNF: c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ -p_624 ∨ -b^{16, 40}_2 c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ -p_624 ∨ -b^{16, 40}_1 c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ -p_624 ∨ b^{16, 40}_0 c in DIMACS: 12863 12864 12865 -624 -12866 0 12863 12864 12865 -624 -12867 0 12863 12864 12865 -624 12868 0 c 1+1 --> 2 c (-b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ b^{16, 39}_0 ∧ p_624) -> (-b^{16, 40}_2 ∧ b^{16, 40}_1 ∧ -b^{16, 40}_0) c in CNF: c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ -p_624 ∨ -b^{16, 40}_2 c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ -p_624 ∨ b^{16, 40}_1 c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ -p_624 ∨ -b^{16, 40}_0 c in DIMACS: 12863 12864 -12865 -624 -12866 0 12863 12864 -12865 -624 12867 0 12863 12864 -12865 -624 -12868 0 c 2+1 --> break c (-b^{16, 39}_2 ∧ b^{16, 39}_1 ∧ -b^{16, 39}_0 ∧ p_624) -> break c in CNF: c b^{16, 39}_2 ∨ -b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ -p_624 ∨ break c in DIMACS: 12863 -12864 12865 -624 1162 0 c 2-1 --> 1 c (-b^{16, 39}_2 ∧ b^{16, 39}_1 ∧ -b^{16, 39}_0 ∧ -p_624) -> (-b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ b^{16, 40}_0) c in CNF: c b^{16, 39}_2 ∨ -b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ p_624 ∨ -b^{16, 40}_2 c b^{16, 39}_2 ∨ -b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ p_624 ∨ -b^{16, 40}_1 c b^{16, 39}_2 ∨ -b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ p_624 ∨ b^{16, 40}_0 c in DIMACS: 12863 -12864 12865 624 -12866 0 12863 -12864 12865 624 -12867 0 12863 -12864 12865 624 12868 0 c 1-1 --> 0 c (-b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ b^{16, 39}_0 ∧ -p_624) -> (-b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ -b^{16, 40}_0) c in CNF: c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ p_624 ∨ -b^{16, 40}_2 c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ p_624 ∨ -b^{16, 40}_1 c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ p_624 ∨ -b^{16, 40}_0 c in DIMACS: 12863 12864 -12865 624 -12866 0 12863 12864 -12865 624 -12867 0 12863 12864 -12865 624 -12868 0 c 0-1 --> -1 c (-b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ -b^{16, 39}_0 ∧ -p_624) -> ( b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ b^{16, 40}_0) c in CNF: c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ p_624 ∨ b^{16, 40}_2 c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ p_624 ∨ -b^{16, 40}_1 c b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ p_624 ∨ b^{16, 40}_0 c in DIMACS: 12863 12864 12865 624 12866 0 12863 12864 12865 624 -12867 0 12863 12864 12865 624 12868 0 c -1-1 --> -2 c ( b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ b^{16, 39}_0 ∧ -p_624) -> ( b^{16, 40}_2 ∧ b^{16, 40}_1 ∧ -b^{16, 40}_0) c in CNF: c -b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ p_624 ∨ b^{16, 40}_2 c -b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ p_624 ∨ b^{16, 40}_1 c -b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ p_624 ∨ -b^{16, 40}_0 c in DIMACS: -12863 12864 -12865 624 12866 0 -12863 12864 -12865 624 12867 0 -12863 12864 -12865 624 -12868 0 c -2-1 --> break c ( b^{16, 39}_2 ∧ b^{16, 39}_1 ∧ -b^{16, 39}_0 ∧ -p_624) -> break c in CNF: c -b^{16, 39}_2 ∨ -b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ p_624 ∨ break c in DIMACS: -12863 -12864 12865 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 39}_2 ∧ -b^{16, 39}_1 ∧ -b^{16, 39}_0 ∧ true) c in CNF: c -b^{16, 39}_2 ∨ b^{16, 39}_1 ∨ b^{16, 39}_0 ∨ false c in DIMACS: -12863 12864 12865 0 c 3 does not represent an automaton state. c -(-b^{16, 39}_2 ∧ b^{16, 39}_1 ∧ b^{16, 39}_0 ∧ true) c in CNF: c b^{16, 39}_2 ∨ -b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ false c in DIMACS: 12863 -12864 -12865 0 c -3 does not represent an automaton state. c -( b^{16, 39}_2 ∧ b^{16, 39}_1 ∧ b^{16, 39}_0 ∧ true) c in CNF: c -b^{16, 39}_2 ∨ -b^{16, 39}_1 ∨ -b^{16, 39}_0 ∨ false c in DIMACS: -12863 -12864 -12865 0 c i = 40 c -2+1 --> -1 c ( b^{16, 40}_2 ∧ b^{16, 40}_1 ∧ -b^{16, 40}_0 ∧ p_640) -> ( b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ b^{16, 41}_0) c in CNF: c -b^{16, 40}_2 ∨ -b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ -p_640 ∨ b^{16, 41}_2 c -b^{16, 40}_2 ∨ -b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ -p_640 ∨ -b^{16, 41}_1 c -b^{16, 40}_2 ∨ -b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ -p_640 ∨ b^{16, 41}_0 c in DIMACS: -12866 -12867 12868 -640 12869 0 -12866 -12867 12868 -640 -12870 0 -12866 -12867 12868 -640 12871 0 c -1+1 --> 0 c ( b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ b^{16, 40}_0 ∧ p_640) -> (-b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ -b^{16, 41}_0) c in CNF: c -b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ -p_640 ∨ -b^{16, 41}_2 c -b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ -p_640 ∨ -b^{16, 41}_1 c -b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ -p_640 ∨ -b^{16, 41}_0 c in DIMACS: -12866 12867 -12868 -640 -12869 0 -12866 12867 -12868 -640 -12870 0 -12866 12867 -12868 -640 -12871 0 c 0+1 --> 1 c (-b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ -b^{16, 40}_0 ∧ p_640) -> (-b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ b^{16, 41}_0) c in CNF: c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ -p_640 ∨ -b^{16, 41}_2 c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ -p_640 ∨ -b^{16, 41}_1 c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ -p_640 ∨ b^{16, 41}_0 c in DIMACS: 12866 12867 12868 -640 -12869 0 12866 12867 12868 -640 -12870 0 12866 12867 12868 -640 12871 0 c 1+1 --> 2 c (-b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ b^{16, 40}_0 ∧ p_640) -> (-b^{16, 41}_2 ∧ b^{16, 41}_1 ∧ -b^{16, 41}_0) c in CNF: c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ -p_640 ∨ -b^{16, 41}_2 c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ -p_640 ∨ b^{16, 41}_1 c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ -p_640 ∨ -b^{16, 41}_0 c in DIMACS: 12866 12867 -12868 -640 -12869 0 12866 12867 -12868 -640 12870 0 12866 12867 -12868 -640 -12871 0 c 2+1 --> break c (-b^{16, 40}_2 ∧ b^{16, 40}_1 ∧ -b^{16, 40}_0 ∧ p_640) -> break c in CNF: c b^{16, 40}_2 ∨ -b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ -p_640 ∨ break c in DIMACS: 12866 -12867 12868 -640 1162 0 c 2-1 --> 1 c (-b^{16, 40}_2 ∧ b^{16, 40}_1 ∧ -b^{16, 40}_0 ∧ -p_640) -> (-b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ b^{16, 41}_0) c in CNF: c b^{16, 40}_2 ∨ -b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ p_640 ∨ -b^{16, 41}_2 c b^{16, 40}_2 ∨ -b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ p_640 ∨ -b^{16, 41}_1 c b^{16, 40}_2 ∨ -b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ p_640 ∨ b^{16, 41}_0 c in DIMACS: 12866 -12867 12868 640 -12869 0 12866 -12867 12868 640 -12870 0 12866 -12867 12868 640 12871 0 c 1-1 --> 0 c (-b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ b^{16, 40}_0 ∧ -p_640) -> (-b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ -b^{16, 41}_0) c in CNF: c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ p_640 ∨ -b^{16, 41}_2 c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ p_640 ∨ -b^{16, 41}_1 c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ p_640 ∨ -b^{16, 41}_0 c in DIMACS: 12866 12867 -12868 640 -12869 0 12866 12867 -12868 640 -12870 0 12866 12867 -12868 640 -12871 0 c 0-1 --> -1 c (-b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ -b^{16, 40}_0 ∧ -p_640) -> ( b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ b^{16, 41}_0) c in CNF: c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ p_640 ∨ b^{16, 41}_2 c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ p_640 ∨ -b^{16, 41}_1 c b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ p_640 ∨ b^{16, 41}_0 c in DIMACS: 12866 12867 12868 640 12869 0 12866 12867 12868 640 -12870 0 12866 12867 12868 640 12871 0 c -1-1 --> -2 c ( b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ b^{16, 40}_0 ∧ -p_640) -> ( b^{16, 41}_2 ∧ b^{16, 41}_1 ∧ -b^{16, 41}_0) c in CNF: c -b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ p_640 ∨ b^{16, 41}_2 c -b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ p_640 ∨ b^{16, 41}_1 c -b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ p_640 ∨ -b^{16, 41}_0 c in DIMACS: -12866 12867 -12868 640 12869 0 -12866 12867 -12868 640 12870 0 -12866 12867 -12868 640 -12871 0 c -2-1 --> break c ( b^{16, 40}_2 ∧ b^{16, 40}_1 ∧ -b^{16, 40}_0 ∧ -p_640) -> break c in CNF: c -b^{16, 40}_2 ∨ -b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ p_640 ∨ break c in DIMACS: -12866 -12867 12868 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 40}_2 ∧ -b^{16, 40}_1 ∧ -b^{16, 40}_0 ∧ true) c in CNF: c -b^{16, 40}_2 ∨ b^{16, 40}_1 ∨ b^{16, 40}_0 ∨ false c in DIMACS: -12866 12867 12868 0 c 3 does not represent an automaton state. c -(-b^{16, 40}_2 ∧ b^{16, 40}_1 ∧ b^{16, 40}_0 ∧ true) c in CNF: c b^{16, 40}_2 ∨ -b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ false c in DIMACS: 12866 -12867 -12868 0 c -3 does not represent an automaton state. c -( b^{16, 40}_2 ∧ b^{16, 40}_1 ∧ b^{16, 40}_0 ∧ true) c in CNF: c -b^{16, 40}_2 ∨ -b^{16, 40}_1 ∨ -b^{16, 40}_0 ∨ false c in DIMACS: -12866 -12867 -12868 0 c i = 41 c -2+1 --> -1 c ( b^{16, 41}_2 ∧ b^{16, 41}_1 ∧ -b^{16, 41}_0 ∧ p_656) -> ( b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ b^{16, 42}_0) c in CNF: c -b^{16, 41}_2 ∨ -b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ -p_656 ∨ b^{16, 42}_2 c -b^{16, 41}_2 ∨ -b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ -p_656 ∨ -b^{16, 42}_1 c -b^{16, 41}_2 ∨ -b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ -p_656 ∨ b^{16, 42}_0 c in DIMACS: -12869 -12870 12871 -656 12872 0 -12869 -12870 12871 -656 -12873 0 -12869 -12870 12871 -656 12874 0 c -1+1 --> 0 c ( b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ b^{16, 41}_0 ∧ p_656) -> (-b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ -b^{16, 42}_0) c in CNF: c -b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ -p_656 ∨ -b^{16, 42}_2 c -b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ -p_656 ∨ -b^{16, 42}_1 c -b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ -p_656 ∨ -b^{16, 42}_0 c in DIMACS: -12869 12870 -12871 -656 -12872 0 -12869 12870 -12871 -656 -12873 0 -12869 12870 -12871 -656 -12874 0 c 0+1 --> 1 c (-b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ -b^{16, 41}_0 ∧ p_656) -> (-b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ b^{16, 42}_0) c in CNF: c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ -p_656 ∨ -b^{16, 42}_2 c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ -p_656 ∨ -b^{16, 42}_1 c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ -p_656 ∨ b^{16, 42}_0 c in DIMACS: 12869 12870 12871 -656 -12872 0 12869 12870 12871 -656 -12873 0 12869 12870 12871 -656 12874 0 c 1+1 --> 2 c (-b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ b^{16, 41}_0 ∧ p_656) -> (-b^{16, 42}_2 ∧ b^{16, 42}_1 ∧ -b^{16, 42}_0) c in CNF: c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ -p_656 ∨ -b^{16, 42}_2 c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ -p_656 ∨ b^{16, 42}_1 c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ -p_656 ∨ -b^{16, 42}_0 c in DIMACS: 12869 12870 -12871 -656 -12872 0 12869 12870 -12871 -656 12873 0 12869 12870 -12871 -656 -12874 0 c 2+1 --> break c (-b^{16, 41}_2 ∧ b^{16, 41}_1 ∧ -b^{16, 41}_0 ∧ p_656) -> break c in CNF: c b^{16, 41}_2 ∨ -b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ -p_656 ∨ break c in DIMACS: 12869 -12870 12871 -656 1162 0 c 2-1 --> 1 c (-b^{16, 41}_2 ∧ b^{16, 41}_1 ∧ -b^{16, 41}_0 ∧ -p_656) -> (-b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ b^{16, 42}_0) c in CNF: c b^{16, 41}_2 ∨ -b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ p_656 ∨ -b^{16, 42}_2 c b^{16, 41}_2 ∨ -b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ p_656 ∨ -b^{16, 42}_1 c b^{16, 41}_2 ∨ -b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ p_656 ∨ b^{16, 42}_0 c in DIMACS: 12869 -12870 12871 656 -12872 0 12869 -12870 12871 656 -12873 0 12869 -12870 12871 656 12874 0 c 1-1 --> 0 c (-b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ b^{16, 41}_0 ∧ -p_656) -> (-b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ -b^{16, 42}_0) c in CNF: c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ p_656 ∨ -b^{16, 42}_2 c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ p_656 ∨ -b^{16, 42}_1 c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ p_656 ∨ -b^{16, 42}_0 c in DIMACS: 12869 12870 -12871 656 -12872 0 12869 12870 -12871 656 -12873 0 12869 12870 -12871 656 -12874 0 c 0-1 --> -1 c (-b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ -b^{16, 41}_0 ∧ -p_656) -> ( b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ b^{16, 42}_0) c in CNF: c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ p_656 ∨ b^{16, 42}_2 c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ p_656 ∨ -b^{16, 42}_1 c b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ p_656 ∨ b^{16, 42}_0 c in DIMACS: 12869 12870 12871 656 12872 0 12869 12870 12871 656 -12873 0 12869 12870 12871 656 12874 0 c -1-1 --> -2 c ( b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ b^{16, 41}_0 ∧ -p_656) -> ( b^{16, 42}_2 ∧ b^{16, 42}_1 ∧ -b^{16, 42}_0) c in CNF: c -b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ p_656 ∨ b^{16, 42}_2 c -b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ p_656 ∨ b^{16, 42}_1 c -b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ p_656 ∨ -b^{16, 42}_0 c in DIMACS: -12869 12870 -12871 656 12872 0 -12869 12870 -12871 656 12873 0 -12869 12870 -12871 656 -12874 0 c -2-1 --> break c ( b^{16, 41}_2 ∧ b^{16, 41}_1 ∧ -b^{16, 41}_0 ∧ -p_656) -> break c in CNF: c -b^{16, 41}_2 ∨ -b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ p_656 ∨ break c in DIMACS: -12869 -12870 12871 656 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 41}_2 ∧ -b^{16, 41}_1 ∧ -b^{16, 41}_0 ∧ true) c in CNF: c -b^{16, 41}_2 ∨ b^{16, 41}_1 ∨ b^{16, 41}_0 ∨ false c in DIMACS: -12869 12870 12871 0 c 3 does not represent an automaton state. c -(-b^{16, 41}_2 ∧ b^{16, 41}_1 ∧ b^{16, 41}_0 ∧ true) c in CNF: c b^{16, 41}_2 ∨ -b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ false c in DIMACS: 12869 -12870 -12871 0 c -3 does not represent an automaton state. c -( b^{16, 41}_2 ∧ b^{16, 41}_1 ∧ b^{16, 41}_0 ∧ true) c in CNF: c -b^{16, 41}_2 ∨ -b^{16, 41}_1 ∨ -b^{16, 41}_0 ∨ false c in DIMACS: -12869 -12870 -12871 0 c i = 42 c -2+1 --> -1 c ( b^{16, 42}_2 ∧ b^{16, 42}_1 ∧ -b^{16, 42}_0 ∧ p_672) -> ( b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ b^{16, 43}_0) c in CNF: c -b^{16, 42}_2 ∨ -b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ -p_672 ∨ b^{16, 43}_2 c -b^{16, 42}_2 ∨ -b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ -p_672 ∨ -b^{16, 43}_1 c -b^{16, 42}_2 ∨ -b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ -p_672 ∨ b^{16, 43}_0 c in DIMACS: -12872 -12873 12874 -672 12875 0 -12872 -12873 12874 -672 -12876 0 -12872 -12873 12874 -672 12877 0 c -1+1 --> 0 c ( b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ b^{16, 42}_0 ∧ p_672) -> (-b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ -b^{16, 43}_0) c in CNF: c -b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ -p_672 ∨ -b^{16, 43}_2 c -b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ -p_672 ∨ -b^{16, 43}_1 c -b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ -p_672 ∨ -b^{16, 43}_0 c in DIMACS: -12872 12873 -12874 -672 -12875 0 -12872 12873 -12874 -672 -12876 0 -12872 12873 -12874 -672 -12877 0 c 0+1 --> 1 c (-b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ -b^{16, 42}_0 ∧ p_672) -> (-b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ b^{16, 43}_0) c in CNF: c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ -p_672 ∨ -b^{16, 43}_2 c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ -p_672 ∨ -b^{16, 43}_1 c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ -p_672 ∨ b^{16, 43}_0 c in DIMACS: 12872 12873 12874 -672 -12875 0 12872 12873 12874 -672 -12876 0 12872 12873 12874 -672 12877 0 c 1+1 --> 2 c (-b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ b^{16, 42}_0 ∧ p_672) -> (-b^{16, 43}_2 ∧ b^{16, 43}_1 ∧ -b^{16, 43}_0) c in CNF: c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ -p_672 ∨ -b^{16, 43}_2 c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ -p_672 ∨ b^{16, 43}_1 c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ -p_672 ∨ -b^{16, 43}_0 c in DIMACS: 12872 12873 -12874 -672 -12875 0 12872 12873 -12874 -672 12876 0 12872 12873 -12874 -672 -12877 0 c 2+1 --> break c (-b^{16, 42}_2 ∧ b^{16, 42}_1 ∧ -b^{16, 42}_0 ∧ p_672) -> break c in CNF: c b^{16, 42}_2 ∨ -b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ -p_672 ∨ break c in DIMACS: 12872 -12873 12874 -672 1162 0 c 2-1 --> 1 c (-b^{16, 42}_2 ∧ b^{16, 42}_1 ∧ -b^{16, 42}_0 ∧ -p_672) -> (-b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ b^{16, 43}_0) c in CNF: c b^{16, 42}_2 ∨ -b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ p_672 ∨ -b^{16, 43}_2 c b^{16, 42}_2 ∨ -b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ p_672 ∨ -b^{16, 43}_1 c b^{16, 42}_2 ∨ -b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ p_672 ∨ b^{16, 43}_0 c in DIMACS: 12872 -12873 12874 672 -12875 0 12872 -12873 12874 672 -12876 0 12872 -12873 12874 672 12877 0 c 1-1 --> 0 c (-b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ b^{16, 42}_0 ∧ -p_672) -> (-b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ -b^{16, 43}_0) c in CNF: c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ p_672 ∨ -b^{16, 43}_2 c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ p_672 ∨ -b^{16, 43}_1 c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ p_672 ∨ -b^{16, 43}_0 c in DIMACS: 12872 12873 -12874 672 -12875 0 12872 12873 -12874 672 -12876 0 12872 12873 -12874 672 -12877 0 c 0-1 --> -1 c (-b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ -b^{16, 42}_0 ∧ -p_672) -> ( b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ b^{16, 43}_0) c in CNF: c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ p_672 ∨ b^{16, 43}_2 c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ p_672 ∨ -b^{16, 43}_1 c b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ p_672 ∨ b^{16, 43}_0 c in DIMACS: 12872 12873 12874 672 12875 0 12872 12873 12874 672 -12876 0 12872 12873 12874 672 12877 0 c -1-1 --> -2 c ( b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ b^{16, 42}_0 ∧ -p_672) -> ( b^{16, 43}_2 ∧ b^{16, 43}_1 ∧ -b^{16, 43}_0) c in CNF: c -b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ p_672 ∨ b^{16, 43}_2 c -b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ p_672 ∨ b^{16, 43}_1 c -b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ p_672 ∨ -b^{16, 43}_0 c in DIMACS: -12872 12873 -12874 672 12875 0 -12872 12873 -12874 672 12876 0 -12872 12873 -12874 672 -12877 0 c -2-1 --> break c ( b^{16, 42}_2 ∧ b^{16, 42}_1 ∧ -b^{16, 42}_0 ∧ -p_672) -> break c in CNF: c -b^{16, 42}_2 ∨ -b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ p_672 ∨ break c in DIMACS: -12872 -12873 12874 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 42}_2 ∧ -b^{16, 42}_1 ∧ -b^{16, 42}_0 ∧ true) c in CNF: c -b^{16, 42}_2 ∨ b^{16, 42}_1 ∨ b^{16, 42}_0 ∨ false c in DIMACS: -12872 12873 12874 0 c 3 does not represent an automaton state. c -(-b^{16, 42}_2 ∧ b^{16, 42}_1 ∧ b^{16, 42}_0 ∧ true) c in CNF: c b^{16, 42}_2 ∨ -b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ false c in DIMACS: 12872 -12873 -12874 0 c -3 does not represent an automaton state. c -( b^{16, 42}_2 ∧ b^{16, 42}_1 ∧ b^{16, 42}_0 ∧ true) c in CNF: c -b^{16, 42}_2 ∨ -b^{16, 42}_1 ∨ -b^{16, 42}_0 ∨ false c in DIMACS: -12872 -12873 -12874 0 c i = 43 c -2+1 --> -1 c ( b^{16, 43}_2 ∧ b^{16, 43}_1 ∧ -b^{16, 43}_0 ∧ p_688) -> ( b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ b^{16, 44}_0) c in CNF: c -b^{16, 43}_2 ∨ -b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ -p_688 ∨ b^{16, 44}_2 c -b^{16, 43}_2 ∨ -b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ -p_688 ∨ -b^{16, 44}_1 c -b^{16, 43}_2 ∨ -b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ -p_688 ∨ b^{16, 44}_0 c in DIMACS: -12875 -12876 12877 -688 12878 0 -12875 -12876 12877 -688 -12879 0 -12875 -12876 12877 -688 12880 0 c -1+1 --> 0 c ( b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ b^{16, 43}_0 ∧ p_688) -> (-b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ -b^{16, 44}_0) c in CNF: c -b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ -p_688 ∨ -b^{16, 44}_2 c -b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ -p_688 ∨ -b^{16, 44}_1 c -b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ -p_688 ∨ -b^{16, 44}_0 c in DIMACS: -12875 12876 -12877 -688 -12878 0 -12875 12876 -12877 -688 -12879 0 -12875 12876 -12877 -688 -12880 0 c 0+1 --> 1 c (-b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ -b^{16, 43}_0 ∧ p_688) -> (-b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ b^{16, 44}_0) c in CNF: c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ -p_688 ∨ -b^{16, 44}_2 c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ -p_688 ∨ -b^{16, 44}_1 c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ -p_688 ∨ b^{16, 44}_0 c in DIMACS: 12875 12876 12877 -688 -12878 0 12875 12876 12877 -688 -12879 0 12875 12876 12877 -688 12880 0 c 1+1 --> 2 c (-b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ b^{16, 43}_0 ∧ p_688) -> (-b^{16, 44}_2 ∧ b^{16, 44}_1 ∧ -b^{16, 44}_0) c in CNF: c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ -p_688 ∨ -b^{16, 44}_2 c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ -p_688 ∨ b^{16, 44}_1 c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ -p_688 ∨ -b^{16, 44}_0 c in DIMACS: 12875 12876 -12877 -688 -12878 0 12875 12876 -12877 -688 12879 0 12875 12876 -12877 -688 -12880 0 c 2+1 --> break c (-b^{16, 43}_2 ∧ b^{16, 43}_1 ∧ -b^{16, 43}_0 ∧ p_688) -> break c in CNF: c b^{16, 43}_2 ∨ -b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ -p_688 ∨ break c in DIMACS: 12875 -12876 12877 -688 1162 0 c 2-1 --> 1 c (-b^{16, 43}_2 ∧ b^{16, 43}_1 ∧ -b^{16, 43}_0 ∧ -p_688) -> (-b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ b^{16, 44}_0) c in CNF: c b^{16, 43}_2 ∨ -b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ p_688 ∨ -b^{16, 44}_2 c b^{16, 43}_2 ∨ -b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ p_688 ∨ -b^{16, 44}_1 c b^{16, 43}_2 ∨ -b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ p_688 ∨ b^{16, 44}_0 c in DIMACS: 12875 -12876 12877 688 -12878 0 12875 -12876 12877 688 -12879 0 12875 -12876 12877 688 12880 0 c 1-1 --> 0 c (-b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ b^{16, 43}_0 ∧ -p_688) -> (-b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ -b^{16, 44}_0) c in CNF: c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ p_688 ∨ -b^{16, 44}_2 c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ p_688 ∨ -b^{16, 44}_1 c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ p_688 ∨ -b^{16, 44}_0 c in DIMACS: 12875 12876 -12877 688 -12878 0 12875 12876 -12877 688 -12879 0 12875 12876 -12877 688 -12880 0 c 0-1 --> -1 c (-b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ -b^{16, 43}_0 ∧ -p_688) -> ( b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ b^{16, 44}_0) c in CNF: c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ p_688 ∨ b^{16, 44}_2 c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ p_688 ∨ -b^{16, 44}_1 c b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ p_688 ∨ b^{16, 44}_0 c in DIMACS: 12875 12876 12877 688 12878 0 12875 12876 12877 688 -12879 0 12875 12876 12877 688 12880 0 c -1-1 --> -2 c ( b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ b^{16, 43}_0 ∧ -p_688) -> ( b^{16, 44}_2 ∧ b^{16, 44}_1 ∧ -b^{16, 44}_0) c in CNF: c -b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ p_688 ∨ b^{16, 44}_2 c -b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ p_688 ∨ b^{16, 44}_1 c -b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ p_688 ∨ -b^{16, 44}_0 c in DIMACS: -12875 12876 -12877 688 12878 0 -12875 12876 -12877 688 12879 0 -12875 12876 -12877 688 -12880 0 c -2-1 --> break c ( b^{16, 43}_2 ∧ b^{16, 43}_1 ∧ -b^{16, 43}_0 ∧ -p_688) -> break c in CNF: c -b^{16, 43}_2 ∨ -b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ p_688 ∨ break c in DIMACS: -12875 -12876 12877 688 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 43}_2 ∧ -b^{16, 43}_1 ∧ -b^{16, 43}_0 ∧ true) c in CNF: c -b^{16, 43}_2 ∨ b^{16, 43}_1 ∨ b^{16, 43}_0 ∨ false c in DIMACS: -12875 12876 12877 0 c 3 does not represent an automaton state. c -(-b^{16, 43}_2 ∧ b^{16, 43}_1 ∧ b^{16, 43}_0 ∧ true) c in CNF: c b^{16, 43}_2 ∨ -b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ false c in DIMACS: 12875 -12876 -12877 0 c -3 does not represent an automaton state. c -( b^{16, 43}_2 ∧ b^{16, 43}_1 ∧ b^{16, 43}_0 ∧ true) c in CNF: c -b^{16, 43}_2 ∨ -b^{16, 43}_1 ∨ -b^{16, 43}_0 ∨ false c in DIMACS: -12875 -12876 -12877 0 c i = 44 c -2+1 --> -1 c ( b^{16, 44}_2 ∧ b^{16, 44}_1 ∧ -b^{16, 44}_0 ∧ p_704) -> ( b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ b^{16, 45}_0) c in CNF: c -b^{16, 44}_2 ∨ -b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ -p_704 ∨ b^{16, 45}_2 c -b^{16, 44}_2 ∨ -b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ -p_704 ∨ -b^{16, 45}_1 c -b^{16, 44}_2 ∨ -b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ -p_704 ∨ b^{16, 45}_0 c in DIMACS: -12878 -12879 12880 -704 12881 0 -12878 -12879 12880 -704 -12882 0 -12878 -12879 12880 -704 12883 0 c -1+1 --> 0 c ( b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ b^{16, 44}_0 ∧ p_704) -> (-b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ -b^{16, 45}_0) c in CNF: c -b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ -p_704 ∨ -b^{16, 45}_2 c -b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ -p_704 ∨ -b^{16, 45}_1 c -b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ -p_704 ∨ -b^{16, 45}_0 c in DIMACS: -12878 12879 -12880 -704 -12881 0 -12878 12879 -12880 -704 -12882 0 -12878 12879 -12880 -704 -12883 0 c 0+1 --> 1 c (-b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ -b^{16, 44}_0 ∧ p_704) -> (-b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ b^{16, 45}_0) c in CNF: c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ -p_704 ∨ -b^{16, 45}_2 c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ -p_704 ∨ -b^{16, 45}_1 c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ -p_704 ∨ b^{16, 45}_0 c in DIMACS: 12878 12879 12880 -704 -12881 0 12878 12879 12880 -704 -12882 0 12878 12879 12880 -704 12883 0 c 1+1 --> 2 c (-b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ b^{16, 44}_0 ∧ p_704) -> (-b^{16, 45}_2 ∧ b^{16, 45}_1 ∧ -b^{16, 45}_0) c in CNF: c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ -p_704 ∨ -b^{16, 45}_2 c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ -p_704 ∨ b^{16, 45}_1 c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ -p_704 ∨ -b^{16, 45}_0 c in DIMACS: 12878 12879 -12880 -704 -12881 0 12878 12879 -12880 -704 12882 0 12878 12879 -12880 -704 -12883 0 c 2+1 --> break c (-b^{16, 44}_2 ∧ b^{16, 44}_1 ∧ -b^{16, 44}_0 ∧ p_704) -> break c in CNF: c b^{16, 44}_2 ∨ -b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ -p_704 ∨ break c in DIMACS: 12878 -12879 12880 -704 1162 0 c 2-1 --> 1 c (-b^{16, 44}_2 ∧ b^{16, 44}_1 ∧ -b^{16, 44}_0 ∧ -p_704) -> (-b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ b^{16, 45}_0) c in CNF: c b^{16, 44}_2 ∨ -b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ p_704 ∨ -b^{16, 45}_2 c b^{16, 44}_2 ∨ -b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ p_704 ∨ -b^{16, 45}_1 c b^{16, 44}_2 ∨ -b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ p_704 ∨ b^{16, 45}_0 c in DIMACS: 12878 -12879 12880 704 -12881 0 12878 -12879 12880 704 -12882 0 12878 -12879 12880 704 12883 0 c 1-1 --> 0 c (-b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ b^{16, 44}_0 ∧ -p_704) -> (-b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ -b^{16, 45}_0) c in CNF: c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ p_704 ∨ -b^{16, 45}_2 c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ p_704 ∨ -b^{16, 45}_1 c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ p_704 ∨ -b^{16, 45}_0 c in DIMACS: 12878 12879 -12880 704 -12881 0 12878 12879 -12880 704 -12882 0 12878 12879 -12880 704 -12883 0 c 0-1 --> -1 c (-b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ -b^{16, 44}_0 ∧ -p_704) -> ( b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ b^{16, 45}_0) c in CNF: c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ p_704 ∨ b^{16, 45}_2 c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ p_704 ∨ -b^{16, 45}_1 c b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ p_704 ∨ b^{16, 45}_0 c in DIMACS: 12878 12879 12880 704 12881 0 12878 12879 12880 704 -12882 0 12878 12879 12880 704 12883 0 c -1-1 --> -2 c ( b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ b^{16, 44}_0 ∧ -p_704) -> ( b^{16, 45}_2 ∧ b^{16, 45}_1 ∧ -b^{16, 45}_0) c in CNF: c -b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ p_704 ∨ b^{16, 45}_2 c -b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ p_704 ∨ b^{16, 45}_1 c -b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ p_704 ∨ -b^{16, 45}_0 c in DIMACS: -12878 12879 -12880 704 12881 0 -12878 12879 -12880 704 12882 0 -12878 12879 -12880 704 -12883 0 c -2-1 --> break c ( b^{16, 44}_2 ∧ b^{16, 44}_1 ∧ -b^{16, 44}_0 ∧ -p_704) -> break c in CNF: c -b^{16, 44}_2 ∨ -b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ p_704 ∨ break c in DIMACS: -12878 -12879 12880 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 44}_2 ∧ -b^{16, 44}_1 ∧ -b^{16, 44}_0 ∧ true) c in CNF: c -b^{16, 44}_2 ∨ b^{16, 44}_1 ∨ b^{16, 44}_0 ∨ false c in DIMACS: -12878 12879 12880 0 c 3 does not represent an automaton state. c -(-b^{16, 44}_2 ∧ b^{16, 44}_1 ∧ b^{16, 44}_0 ∧ true) c in CNF: c b^{16, 44}_2 ∨ -b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ false c in DIMACS: 12878 -12879 -12880 0 c -3 does not represent an automaton state. c -( b^{16, 44}_2 ∧ b^{16, 44}_1 ∧ b^{16, 44}_0 ∧ true) c in CNF: c -b^{16, 44}_2 ∨ -b^{16, 44}_1 ∨ -b^{16, 44}_0 ∨ false c in DIMACS: -12878 -12879 -12880 0 c i = 45 c -2+1 --> -1 c ( b^{16, 45}_2 ∧ b^{16, 45}_1 ∧ -b^{16, 45}_0 ∧ p_720) -> ( b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ b^{16, 46}_0) c in CNF: c -b^{16, 45}_2 ∨ -b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ -p_720 ∨ b^{16, 46}_2 c -b^{16, 45}_2 ∨ -b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ -p_720 ∨ -b^{16, 46}_1 c -b^{16, 45}_2 ∨ -b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ -p_720 ∨ b^{16, 46}_0 c in DIMACS: -12881 -12882 12883 -720 12884 0 -12881 -12882 12883 -720 -12885 0 -12881 -12882 12883 -720 12886 0 c -1+1 --> 0 c ( b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ b^{16, 45}_0 ∧ p_720) -> (-b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ -b^{16, 46}_0) c in CNF: c -b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ -p_720 ∨ -b^{16, 46}_2 c -b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ -p_720 ∨ -b^{16, 46}_1 c -b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ -p_720 ∨ -b^{16, 46}_0 c in DIMACS: -12881 12882 -12883 -720 -12884 0 -12881 12882 -12883 -720 -12885 0 -12881 12882 -12883 -720 -12886 0 c 0+1 --> 1 c (-b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ -b^{16, 45}_0 ∧ p_720) -> (-b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ b^{16, 46}_0) c in CNF: c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ -p_720 ∨ -b^{16, 46}_2 c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ -p_720 ∨ -b^{16, 46}_1 c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ -p_720 ∨ b^{16, 46}_0 c in DIMACS: 12881 12882 12883 -720 -12884 0 12881 12882 12883 -720 -12885 0 12881 12882 12883 -720 12886 0 c 1+1 --> 2 c (-b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ b^{16, 45}_0 ∧ p_720) -> (-b^{16, 46}_2 ∧ b^{16, 46}_1 ∧ -b^{16, 46}_0) c in CNF: c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ -p_720 ∨ -b^{16, 46}_2 c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ -p_720 ∨ b^{16, 46}_1 c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ -p_720 ∨ -b^{16, 46}_0 c in DIMACS: 12881 12882 -12883 -720 -12884 0 12881 12882 -12883 -720 12885 0 12881 12882 -12883 -720 -12886 0 c 2+1 --> break c (-b^{16, 45}_2 ∧ b^{16, 45}_1 ∧ -b^{16, 45}_0 ∧ p_720) -> break c in CNF: c b^{16, 45}_2 ∨ -b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ -p_720 ∨ break c in DIMACS: 12881 -12882 12883 -720 1162 0 c 2-1 --> 1 c (-b^{16, 45}_2 ∧ b^{16, 45}_1 ∧ -b^{16, 45}_0 ∧ -p_720) -> (-b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ b^{16, 46}_0) c in CNF: c b^{16, 45}_2 ∨ -b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ p_720 ∨ -b^{16, 46}_2 c b^{16, 45}_2 ∨ -b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ p_720 ∨ -b^{16, 46}_1 c b^{16, 45}_2 ∨ -b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ p_720 ∨ b^{16, 46}_0 c in DIMACS: 12881 -12882 12883 720 -12884 0 12881 -12882 12883 720 -12885 0 12881 -12882 12883 720 12886 0 c 1-1 --> 0 c (-b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ b^{16, 45}_0 ∧ -p_720) -> (-b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ -b^{16, 46}_0) c in CNF: c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ p_720 ∨ -b^{16, 46}_2 c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ p_720 ∨ -b^{16, 46}_1 c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ p_720 ∨ -b^{16, 46}_0 c in DIMACS: 12881 12882 -12883 720 -12884 0 12881 12882 -12883 720 -12885 0 12881 12882 -12883 720 -12886 0 c 0-1 --> -1 c (-b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ -b^{16, 45}_0 ∧ -p_720) -> ( b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ b^{16, 46}_0) c in CNF: c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ p_720 ∨ b^{16, 46}_2 c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ p_720 ∨ -b^{16, 46}_1 c b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ p_720 ∨ b^{16, 46}_0 c in DIMACS: 12881 12882 12883 720 12884 0 12881 12882 12883 720 -12885 0 12881 12882 12883 720 12886 0 c -1-1 --> -2 c ( b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ b^{16, 45}_0 ∧ -p_720) -> ( b^{16, 46}_2 ∧ b^{16, 46}_1 ∧ -b^{16, 46}_0) c in CNF: c -b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ p_720 ∨ b^{16, 46}_2 c -b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ p_720 ∨ b^{16, 46}_1 c -b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ p_720 ∨ -b^{16, 46}_0 c in DIMACS: -12881 12882 -12883 720 12884 0 -12881 12882 -12883 720 12885 0 -12881 12882 -12883 720 -12886 0 c -2-1 --> break c ( b^{16, 45}_2 ∧ b^{16, 45}_1 ∧ -b^{16, 45}_0 ∧ -p_720) -> break c in CNF: c -b^{16, 45}_2 ∨ -b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ p_720 ∨ break c in DIMACS: -12881 -12882 12883 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 45}_2 ∧ -b^{16, 45}_1 ∧ -b^{16, 45}_0 ∧ true) c in CNF: c -b^{16, 45}_2 ∨ b^{16, 45}_1 ∨ b^{16, 45}_0 ∨ false c in DIMACS: -12881 12882 12883 0 c 3 does not represent an automaton state. c -(-b^{16, 45}_2 ∧ b^{16, 45}_1 ∧ b^{16, 45}_0 ∧ true) c in CNF: c b^{16, 45}_2 ∨ -b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ false c in DIMACS: 12881 -12882 -12883 0 c -3 does not represent an automaton state. c -( b^{16, 45}_2 ∧ b^{16, 45}_1 ∧ b^{16, 45}_0 ∧ true) c in CNF: c -b^{16, 45}_2 ∨ -b^{16, 45}_1 ∨ -b^{16, 45}_0 ∨ false c in DIMACS: -12881 -12882 -12883 0 c i = 46 c -2+1 --> -1 c ( b^{16, 46}_2 ∧ b^{16, 46}_1 ∧ -b^{16, 46}_0 ∧ p_736) -> ( b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ b^{16, 47}_0) c in CNF: c -b^{16, 46}_2 ∨ -b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ -p_736 ∨ b^{16, 47}_2 c -b^{16, 46}_2 ∨ -b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ -p_736 ∨ -b^{16, 47}_1 c -b^{16, 46}_2 ∨ -b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ -p_736 ∨ b^{16, 47}_0 c in DIMACS: -12884 -12885 12886 -736 12887 0 -12884 -12885 12886 -736 -12888 0 -12884 -12885 12886 -736 12889 0 c -1+1 --> 0 c ( b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ b^{16, 46}_0 ∧ p_736) -> (-b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ -b^{16, 47}_0) c in CNF: c -b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ -p_736 ∨ -b^{16, 47}_2 c -b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ -p_736 ∨ -b^{16, 47}_1 c -b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ -p_736 ∨ -b^{16, 47}_0 c in DIMACS: -12884 12885 -12886 -736 -12887 0 -12884 12885 -12886 -736 -12888 0 -12884 12885 -12886 -736 -12889 0 c 0+1 --> 1 c (-b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ -b^{16, 46}_0 ∧ p_736) -> (-b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ b^{16, 47}_0) c in CNF: c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ -p_736 ∨ -b^{16, 47}_2 c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ -p_736 ∨ -b^{16, 47}_1 c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ -p_736 ∨ b^{16, 47}_0 c in DIMACS: 12884 12885 12886 -736 -12887 0 12884 12885 12886 -736 -12888 0 12884 12885 12886 -736 12889 0 c 1+1 --> 2 c (-b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ b^{16, 46}_0 ∧ p_736) -> (-b^{16, 47}_2 ∧ b^{16, 47}_1 ∧ -b^{16, 47}_0) c in CNF: c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ -p_736 ∨ -b^{16, 47}_2 c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ -p_736 ∨ b^{16, 47}_1 c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ -p_736 ∨ -b^{16, 47}_0 c in DIMACS: 12884 12885 -12886 -736 -12887 0 12884 12885 -12886 -736 12888 0 12884 12885 -12886 -736 -12889 0 c 2+1 --> break c (-b^{16, 46}_2 ∧ b^{16, 46}_1 ∧ -b^{16, 46}_0 ∧ p_736) -> break c in CNF: c b^{16, 46}_2 ∨ -b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ -p_736 ∨ break c in DIMACS: 12884 -12885 12886 -736 1162 0 c 2-1 --> 1 c (-b^{16, 46}_2 ∧ b^{16, 46}_1 ∧ -b^{16, 46}_0 ∧ -p_736) -> (-b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ b^{16, 47}_0) c in CNF: c b^{16, 46}_2 ∨ -b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ p_736 ∨ -b^{16, 47}_2 c b^{16, 46}_2 ∨ -b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ p_736 ∨ -b^{16, 47}_1 c b^{16, 46}_2 ∨ -b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ p_736 ∨ b^{16, 47}_0 c in DIMACS: 12884 -12885 12886 736 -12887 0 12884 -12885 12886 736 -12888 0 12884 -12885 12886 736 12889 0 c 1-1 --> 0 c (-b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ b^{16, 46}_0 ∧ -p_736) -> (-b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ -b^{16, 47}_0) c in CNF: c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ p_736 ∨ -b^{16, 47}_2 c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ p_736 ∨ -b^{16, 47}_1 c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ p_736 ∨ -b^{16, 47}_0 c in DIMACS: 12884 12885 -12886 736 -12887 0 12884 12885 -12886 736 -12888 0 12884 12885 -12886 736 -12889 0 c 0-1 --> -1 c (-b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ -b^{16, 46}_0 ∧ -p_736) -> ( b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ b^{16, 47}_0) c in CNF: c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ p_736 ∨ b^{16, 47}_2 c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ p_736 ∨ -b^{16, 47}_1 c b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ p_736 ∨ b^{16, 47}_0 c in DIMACS: 12884 12885 12886 736 12887 0 12884 12885 12886 736 -12888 0 12884 12885 12886 736 12889 0 c -1-1 --> -2 c ( b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ b^{16, 46}_0 ∧ -p_736) -> ( b^{16, 47}_2 ∧ b^{16, 47}_1 ∧ -b^{16, 47}_0) c in CNF: c -b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ p_736 ∨ b^{16, 47}_2 c -b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ p_736 ∨ b^{16, 47}_1 c -b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ p_736 ∨ -b^{16, 47}_0 c in DIMACS: -12884 12885 -12886 736 12887 0 -12884 12885 -12886 736 12888 0 -12884 12885 -12886 736 -12889 0 c -2-1 --> break c ( b^{16, 46}_2 ∧ b^{16, 46}_1 ∧ -b^{16, 46}_0 ∧ -p_736) -> break c in CNF: c -b^{16, 46}_2 ∨ -b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ p_736 ∨ break c in DIMACS: -12884 -12885 12886 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 46}_2 ∧ -b^{16, 46}_1 ∧ -b^{16, 46}_0 ∧ true) c in CNF: c -b^{16, 46}_2 ∨ b^{16, 46}_1 ∨ b^{16, 46}_0 ∨ false c in DIMACS: -12884 12885 12886 0 c 3 does not represent an automaton state. c -(-b^{16, 46}_2 ∧ b^{16, 46}_1 ∧ b^{16, 46}_0 ∧ true) c in CNF: c b^{16, 46}_2 ∨ -b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ false c in DIMACS: 12884 -12885 -12886 0 c -3 does not represent an automaton state. c -( b^{16, 46}_2 ∧ b^{16, 46}_1 ∧ b^{16, 46}_0 ∧ true) c in CNF: c -b^{16, 46}_2 ∨ -b^{16, 46}_1 ∨ -b^{16, 46}_0 ∨ false c in DIMACS: -12884 -12885 -12886 0 c i = 47 c -2+1 --> -1 c ( b^{16, 47}_2 ∧ b^{16, 47}_1 ∧ -b^{16, 47}_0 ∧ p_752) -> ( b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ b^{16, 48}_0) c in CNF: c -b^{16, 47}_2 ∨ -b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ -p_752 ∨ b^{16, 48}_2 c -b^{16, 47}_2 ∨ -b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ -p_752 ∨ -b^{16, 48}_1 c -b^{16, 47}_2 ∨ -b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ -p_752 ∨ b^{16, 48}_0 c in DIMACS: -12887 -12888 12889 -752 12890 0 -12887 -12888 12889 -752 -12891 0 -12887 -12888 12889 -752 12892 0 c -1+1 --> 0 c ( b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ b^{16, 47}_0 ∧ p_752) -> (-b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ -b^{16, 48}_0) c in CNF: c -b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ -p_752 ∨ -b^{16, 48}_2 c -b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ -p_752 ∨ -b^{16, 48}_1 c -b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ -p_752 ∨ -b^{16, 48}_0 c in DIMACS: -12887 12888 -12889 -752 -12890 0 -12887 12888 -12889 -752 -12891 0 -12887 12888 -12889 -752 -12892 0 c 0+1 --> 1 c (-b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ -b^{16, 47}_0 ∧ p_752) -> (-b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ b^{16, 48}_0) c in CNF: c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ -p_752 ∨ -b^{16, 48}_2 c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ -p_752 ∨ -b^{16, 48}_1 c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ -p_752 ∨ b^{16, 48}_0 c in DIMACS: 12887 12888 12889 -752 -12890 0 12887 12888 12889 -752 -12891 0 12887 12888 12889 -752 12892 0 c 1+1 --> 2 c (-b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ b^{16, 47}_0 ∧ p_752) -> (-b^{16, 48}_2 ∧ b^{16, 48}_1 ∧ -b^{16, 48}_0) c in CNF: c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ -p_752 ∨ -b^{16, 48}_2 c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ -p_752 ∨ b^{16, 48}_1 c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ -p_752 ∨ -b^{16, 48}_0 c in DIMACS: 12887 12888 -12889 -752 -12890 0 12887 12888 -12889 -752 12891 0 12887 12888 -12889 -752 -12892 0 c 2+1 --> break c (-b^{16, 47}_2 ∧ b^{16, 47}_1 ∧ -b^{16, 47}_0 ∧ p_752) -> break c in CNF: c b^{16, 47}_2 ∨ -b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ -p_752 ∨ break c in DIMACS: 12887 -12888 12889 -752 1162 0 c 2-1 --> 1 c (-b^{16, 47}_2 ∧ b^{16, 47}_1 ∧ -b^{16, 47}_0 ∧ -p_752) -> (-b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ b^{16, 48}_0) c in CNF: c b^{16, 47}_2 ∨ -b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ p_752 ∨ -b^{16, 48}_2 c b^{16, 47}_2 ∨ -b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ p_752 ∨ -b^{16, 48}_1 c b^{16, 47}_2 ∨ -b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ p_752 ∨ b^{16, 48}_0 c in DIMACS: 12887 -12888 12889 752 -12890 0 12887 -12888 12889 752 -12891 0 12887 -12888 12889 752 12892 0 c 1-1 --> 0 c (-b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ b^{16, 47}_0 ∧ -p_752) -> (-b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ -b^{16, 48}_0) c in CNF: c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ p_752 ∨ -b^{16, 48}_2 c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ p_752 ∨ -b^{16, 48}_1 c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ p_752 ∨ -b^{16, 48}_0 c in DIMACS: 12887 12888 -12889 752 -12890 0 12887 12888 -12889 752 -12891 0 12887 12888 -12889 752 -12892 0 c 0-1 --> -1 c (-b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ -b^{16, 47}_0 ∧ -p_752) -> ( b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ b^{16, 48}_0) c in CNF: c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ p_752 ∨ b^{16, 48}_2 c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ p_752 ∨ -b^{16, 48}_1 c b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ p_752 ∨ b^{16, 48}_0 c in DIMACS: 12887 12888 12889 752 12890 0 12887 12888 12889 752 -12891 0 12887 12888 12889 752 12892 0 c -1-1 --> -2 c ( b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ b^{16, 47}_0 ∧ -p_752) -> ( b^{16, 48}_2 ∧ b^{16, 48}_1 ∧ -b^{16, 48}_0) c in CNF: c -b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ p_752 ∨ b^{16, 48}_2 c -b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ p_752 ∨ b^{16, 48}_1 c -b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ p_752 ∨ -b^{16, 48}_0 c in DIMACS: -12887 12888 -12889 752 12890 0 -12887 12888 -12889 752 12891 0 -12887 12888 -12889 752 -12892 0 c -2-1 --> break c ( b^{16, 47}_2 ∧ b^{16, 47}_1 ∧ -b^{16, 47}_0 ∧ -p_752) -> break c in CNF: c -b^{16, 47}_2 ∨ -b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ p_752 ∨ break c in DIMACS: -12887 -12888 12889 752 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 47}_2 ∧ -b^{16, 47}_1 ∧ -b^{16, 47}_0 ∧ true) c in CNF: c -b^{16, 47}_2 ∨ b^{16, 47}_1 ∨ b^{16, 47}_0 ∨ false c in DIMACS: -12887 12888 12889 0 c 3 does not represent an automaton state. c -(-b^{16, 47}_2 ∧ b^{16, 47}_1 ∧ b^{16, 47}_0 ∧ true) c in CNF: c b^{16, 47}_2 ∨ -b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ false c in DIMACS: 12887 -12888 -12889 0 c -3 does not represent an automaton state. c -( b^{16, 47}_2 ∧ b^{16, 47}_1 ∧ b^{16, 47}_0 ∧ true) c in CNF: c -b^{16, 47}_2 ∨ -b^{16, 47}_1 ∨ -b^{16, 47}_0 ∨ false c in DIMACS: -12887 -12888 -12889 0 c i = 48 c -2+1 --> -1 c ( b^{16, 48}_2 ∧ b^{16, 48}_1 ∧ -b^{16, 48}_0 ∧ p_768) -> ( b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ b^{16, 49}_0) c in CNF: c -b^{16, 48}_2 ∨ -b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ -p_768 ∨ b^{16, 49}_2 c -b^{16, 48}_2 ∨ -b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ -p_768 ∨ -b^{16, 49}_1 c -b^{16, 48}_2 ∨ -b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ -p_768 ∨ b^{16, 49}_0 c in DIMACS: -12890 -12891 12892 -768 12893 0 -12890 -12891 12892 -768 -12894 0 -12890 -12891 12892 -768 12895 0 c -1+1 --> 0 c ( b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ b^{16, 48}_0 ∧ p_768) -> (-b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ -b^{16, 49}_0) c in CNF: c -b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ -p_768 ∨ -b^{16, 49}_2 c -b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ -p_768 ∨ -b^{16, 49}_1 c -b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ -p_768 ∨ -b^{16, 49}_0 c in DIMACS: -12890 12891 -12892 -768 -12893 0 -12890 12891 -12892 -768 -12894 0 -12890 12891 -12892 -768 -12895 0 c 0+1 --> 1 c (-b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ -b^{16, 48}_0 ∧ p_768) -> (-b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ b^{16, 49}_0) c in CNF: c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ -p_768 ∨ -b^{16, 49}_2 c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ -p_768 ∨ -b^{16, 49}_1 c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ -p_768 ∨ b^{16, 49}_0 c in DIMACS: 12890 12891 12892 -768 -12893 0 12890 12891 12892 -768 -12894 0 12890 12891 12892 -768 12895 0 c 1+1 --> 2 c (-b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ b^{16, 48}_0 ∧ p_768) -> (-b^{16, 49}_2 ∧ b^{16, 49}_1 ∧ -b^{16, 49}_0) c in CNF: c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ -p_768 ∨ -b^{16, 49}_2 c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ -p_768 ∨ b^{16, 49}_1 c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ -p_768 ∨ -b^{16, 49}_0 c in DIMACS: 12890 12891 -12892 -768 -12893 0 12890 12891 -12892 -768 12894 0 12890 12891 -12892 -768 -12895 0 c 2+1 --> break c (-b^{16, 48}_2 ∧ b^{16, 48}_1 ∧ -b^{16, 48}_0 ∧ p_768) -> break c in CNF: c b^{16, 48}_2 ∨ -b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ -p_768 ∨ break c in DIMACS: 12890 -12891 12892 -768 1162 0 c 2-1 --> 1 c (-b^{16, 48}_2 ∧ b^{16, 48}_1 ∧ -b^{16, 48}_0 ∧ -p_768) -> (-b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ b^{16, 49}_0) c in CNF: c b^{16, 48}_2 ∨ -b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ p_768 ∨ -b^{16, 49}_2 c b^{16, 48}_2 ∨ -b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ p_768 ∨ -b^{16, 49}_1 c b^{16, 48}_2 ∨ -b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ p_768 ∨ b^{16, 49}_0 c in DIMACS: 12890 -12891 12892 768 -12893 0 12890 -12891 12892 768 -12894 0 12890 -12891 12892 768 12895 0 c 1-1 --> 0 c (-b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ b^{16, 48}_0 ∧ -p_768) -> (-b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ -b^{16, 49}_0) c in CNF: c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ p_768 ∨ -b^{16, 49}_2 c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ p_768 ∨ -b^{16, 49}_1 c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ p_768 ∨ -b^{16, 49}_0 c in DIMACS: 12890 12891 -12892 768 -12893 0 12890 12891 -12892 768 -12894 0 12890 12891 -12892 768 -12895 0 c 0-1 --> -1 c (-b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ -b^{16, 48}_0 ∧ -p_768) -> ( b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ b^{16, 49}_0) c in CNF: c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ p_768 ∨ b^{16, 49}_2 c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ p_768 ∨ -b^{16, 49}_1 c b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ p_768 ∨ b^{16, 49}_0 c in DIMACS: 12890 12891 12892 768 12893 0 12890 12891 12892 768 -12894 0 12890 12891 12892 768 12895 0 c -1-1 --> -2 c ( b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ b^{16, 48}_0 ∧ -p_768) -> ( b^{16, 49}_2 ∧ b^{16, 49}_1 ∧ -b^{16, 49}_0) c in CNF: c -b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ p_768 ∨ b^{16, 49}_2 c -b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ p_768 ∨ b^{16, 49}_1 c -b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ p_768 ∨ -b^{16, 49}_0 c in DIMACS: -12890 12891 -12892 768 12893 0 -12890 12891 -12892 768 12894 0 -12890 12891 -12892 768 -12895 0 c -2-1 --> break c ( b^{16, 48}_2 ∧ b^{16, 48}_1 ∧ -b^{16, 48}_0 ∧ -p_768) -> break c in CNF: c -b^{16, 48}_2 ∨ -b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ p_768 ∨ break c in DIMACS: -12890 -12891 12892 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 48}_2 ∧ -b^{16, 48}_1 ∧ -b^{16, 48}_0 ∧ true) c in CNF: c -b^{16, 48}_2 ∨ b^{16, 48}_1 ∨ b^{16, 48}_0 ∨ false c in DIMACS: -12890 12891 12892 0 c 3 does not represent an automaton state. c -(-b^{16, 48}_2 ∧ b^{16, 48}_1 ∧ b^{16, 48}_0 ∧ true) c in CNF: c b^{16, 48}_2 ∨ -b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ false c in DIMACS: 12890 -12891 -12892 0 c -3 does not represent an automaton state. c -( b^{16, 48}_2 ∧ b^{16, 48}_1 ∧ b^{16, 48}_0 ∧ true) c in CNF: c -b^{16, 48}_2 ∨ -b^{16, 48}_1 ∨ -b^{16, 48}_0 ∨ false c in DIMACS: -12890 -12891 -12892 0 c i = 49 c -2+1 --> -1 c ( b^{16, 49}_2 ∧ b^{16, 49}_1 ∧ -b^{16, 49}_0 ∧ p_784) -> ( b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ b^{16, 50}_0) c in CNF: c -b^{16, 49}_2 ∨ -b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ -p_784 ∨ b^{16, 50}_2 c -b^{16, 49}_2 ∨ -b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ -p_784 ∨ -b^{16, 50}_1 c -b^{16, 49}_2 ∨ -b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ -p_784 ∨ b^{16, 50}_0 c in DIMACS: -12893 -12894 12895 -784 12896 0 -12893 -12894 12895 -784 -12897 0 -12893 -12894 12895 -784 12898 0 c -1+1 --> 0 c ( b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ b^{16, 49}_0 ∧ p_784) -> (-b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ -b^{16, 50}_0) c in CNF: c -b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ -p_784 ∨ -b^{16, 50}_2 c -b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ -p_784 ∨ -b^{16, 50}_1 c -b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ -p_784 ∨ -b^{16, 50}_0 c in DIMACS: -12893 12894 -12895 -784 -12896 0 -12893 12894 -12895 -784 -12897 0 -12893 12894 -12895 -784 -12898 0 c 0+1 --> 1 c (-b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ -b^{16, 49}_0 ∧ p_784) -> (-b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ b^{16, 50}_0) c in CNF: c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ -p_784 ∨ -b^{16, 50}_2 c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ -p_784 ∨ -b^{16, 50}_1 c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ -p_784 ∨ b^{16, 50}_0 c in DIMACS: 12893 12894 12895 -784 -12896 0 12893 12894 12895 -784 -12897 0 12893 12894 12895 -784 12898 0 c 1+1 --> 2 c (-b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ b^{16, 49}_0 ∧ p_784) -> (-b^{16, 50}_2 ∧ b^{16, 50}_1 ∧ -b^{16, 50}_0) c in CNF: c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ -p_784 ∨ -b^{16, 50}_2 c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ -p_784 ∨ b^{16, 50}_1 c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ -p_784 ∨ -b^{16, 50}_0 c in DIMACS: 12893 12894 -12895 -784 -12896 0 12893 12894 -12895 -784 12897 0 12893 12894 -12895 -784 -12898 0 c 2+1 --> break c (-b^{16, 49}_2 ∧ b^{16, 49}_1 ∧ -b^{16, 49}_0 ∧ p_784) -> break c in CNF: c b^{16, 49}_2 ∨ -b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ -p_784 ∨ break c in DIMACS: 12893 -12894 12895 -784 1162 0 c 2-1 --> 1 c (-b^{16, 49}_2 ∧ b^{16, 49}_1 ∧ -b^{16, 49}_0 ∧ -p_784) -> (-b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ b^{16, 50}_0) c in CNF: c b^{16, 49}_2 ∨ -b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ p_784 ∨ -b^{16, 50}_2 c b^{16, 49}_2 ∨ -b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ p_784 ∨ -b^{16, 50}_1 c b^{16, 49}_2 ∨ -b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ p_784 ∨ b^{16, 50}_0 c in DIMACS: 12893 -12894 12895 784 -12896 0 12893 -12894 12895 784 -12897 0 12893 -12894 12895 784 12898 0 c 1-1 --> 0 c (-b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ b^{16, 49}_0 ∧ -p_784) -> (-b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ -b^{16, 50}_0) c in CNF: c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ p_784 ∨ -b^{16, 50}_2 c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ p_784 ∨ -b^{16, 50}_1 c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ p_784 ∨ -b^{16, 50}_0 c in DIMACS: 12893 12894 -12895 784 -12896 0 12893 12894 -12895 784 -12897 0 12893 12894 -12895 784 -12898 0 c 0-1 --> -1 c (-b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ -b^{16, 49}_0 ∧ -p_784) -> ( b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ b^{16, 50}_0) c in CNF: c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ p_784 ∨ b^{16, 50}_2 c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ p_784 ∨ -b^{16, 50}_1 c b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ p_784 ∨ b^{16, 50}_0 c in DIMACS: 12893 12894 12895 784 12896 0 12893 12894 12895 784 -12897 0 12893 12894 12895 784 12898 0 c -1-1 --> -2 c ( b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ b^{16, 49}_0 ∧ -p_784) -> ( b^{16, 50}_2 ∧ b^{16, 50}_1 ∧ -b^{16, 50}_0) c in CNF: c -b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ p_784 ∨ b^{16, 50}_2 c -b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ p_784 ∨ b^{16, 50}_1 c -b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ p_784 ∨ -b^{16, 50}_0 c in DIMACS: -12893 12894 -12895 784 12896 0 -12893 12894 -12895 784 12897 0 -12893 12894 -12895 784 -12898 0 c -2-1 --> break c ( b^{16, 49}_2 ∧ b^{16, 49}_1 ∧ -b^{16, 49}_0 ∧ -p_784) -> break c in CNF: c -b^{16, 49}_2 ∨ -b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ p_784 ∨ break c in DIMACS: -12893 -12894 12895 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 49}_2 ∧ -b^{16, 49}_1 ∧ -b^{16, 49}_0 ∧ true) c in CNF: c -b^{16, 49}_2 ∨ b^{16, 49}_1 ∨ b^{16, 49}_0 ∨ false c in DIMACS: -12893 12894 12895 0 c 3 does not represent an automaton state. c -(-b^{16, 49}_2 ∧ b^{16, 49}_1 ∧ b^{16, 49}_0 ∧ true) c in CNF: c b^{16, 49}_2 ∨ -b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ false c in DIMACS: 12893 -12894 -12895 0 c -3 does not represent an automaton state. c -( b^{16, 49}_2 ∧ b^{16, 49}_1 ∧ b^{16, 49}_0 ∧ true) c in CNF: c -b^{16, 49}_2 ∨ -b^{16, 49}_1 ∨ -b^{16, 49}_0 ∨ false c in DIMACS: -12893 -12894 -12895 0 c i = 50 c -2+1 --> -1 c ( b^{16, 50}_2 ∧ b^{16, 50}_1 ∧ -b^{16, 50}_0 ∧ p_800) -> ( b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ b^{16, 51}_0) c in CNF: c -b^{16, 50}_2 ∨ -b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ -p_800 ∨ b^{16, 51}_2 c -b^{16, 50}_2 ∨ -b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ -p_800 ∨ -b^{16, 51}_1 c -b^{16, 50}_2 ∨ -b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ -p_800 ∨ b^{16, 51}_0 c in DIMACS: -12896 -12897 12898 -800 12899 0 -12896 -12897 12898 -800 -12900 0 -12896 -12897 12898 -800 12901 0 c -1+1 --> 0 c ( b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ b^{16, 50}_0 ∧ p_800) -> (-b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ -b^{16, 51}_0) c in CNF: c -b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ -p_800 ∨ -b^{16, 51}_2 c -b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ -p_800 ∨ -b^{16, 51}_1 c -b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ -p_800 ∨ -b^{16, 51}_0 c in DIMACS: -12896 12897 -12898 -800 -12899 0 -12896 12897 -12898 -800 -12900 0 -12896 12897 -12898 -800 -12901 0 c 0+1 --> 1 c (-b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ -b^{16, 50}_0 ∧ p_800) -> (-b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ b^{16, 51}_0) c in CNF: c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ -p_800 ∨ -b^{16, 51}_2 c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ -p_800 ∨ -b^{16, 51}_1 c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ -p_800 ∨ b^{16, 51}_0 c in DIMACS: 12896 12897 12898 -800 -12899 0 12896 12897 12898 -800 -12900 0 12896 12897 12898 -800 12901 0 c 1+1 --> 2 c (-b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ b^{16, 50}_0 ∧ p_800) -> (-b^{16, 51}_2 ∧ b^{16, 51}_1 ∧ -b^{16, 51}_0) c in CNF: c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ -p_800 ∨ -b^{16, 51}_2 c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ -p_800 ∨ b^{16, 51}_1 c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ -p_800 ∨ -b^{16, 51}_0 c in DIMACS: 12896 12897 -12898 -800 -12899 0 12896 12897 -12898 -800 12900 0 12896 12897 -12898 -800 -12901 0 c 2+1 --> break c (-b^{16, 50}_2 ∧ b^{16, 50}_1 ∧ -b^{16, 50}_0 ∧ p_800) -> break c in CNF: c b^{16, 50}_2 ∨ -b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ -p_800 ∨ break c in DIMACS: 12896 -12897 12898 -800 1162 0 c 2-1 --> 1 c (-b^{16, 50}_2 ∧ b^{16, 50}_1 ∧ -b^{16, 50}_0 ∧ -p_800) -> (-b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ b^{16, 51}_0) c in CNF: c b^{16, 50}_2 ∨ -b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ p_800 ∨ -b^{16, 51}_2 c b^{16, 50}_2 ∨ -b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ p_800 ∨ -b^{16, 51}_1 c b^{16, 50}_2 ∨ -b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ p_800 ∨ b^{16, 51}_0 c in DIMACS: 12896 -12897 12898 800 -12899 0 12896 -12897 12898 800 -12900 0 12896 -12897 12898 800 12901 0 c 1-1 --> 0 c (-b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ b^{16, 50}_0 ∧ -p_800) -> (-b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ -b^{16, 51}_0) c in CNF: c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ p_800 ∨ -b^{16, 51}_2 c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ p_800 ∨ -b^{16, 51}_1 c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ p_800 ∨ -b^{16, 51}_0 c in DIMACS: 12896 12897 -12898 800 -12899 0 12896 12897 -12898 800 -12900 0 12896 12897 -12898 800 -12901 0 c 0-1 --> -1 c (-b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ -b^{16, 50}_0 ∧ -p_800) -> ( b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ b^{16, 51}_0) c in CNF: c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ p_800 ∨ b^{16, 51}_2 c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ p_800 ∨ -b^{16, 51}_1 c b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ p_800 ∨ b^{16, 51}_0 c in DIMACS: 12896 12897 12898 800 12899 0 12896 12897 12898 800 -12900 0 12896 12897 12898 800 12901 0 c -1-1 --> -2 c ( b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ b^{16, 50}_0 ∧ -p_800) -> ( b^{16, 51}_2 ∧ b^{16, 51}_1 ∧ -b^{16, 51}_0) c in CNF: c -b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ p_800 ∨ b^{16, 51}_2 c -b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ p_800 ∨ b^{16, 51}_1 c -b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ p_800 ∨ -b^{16, 51}_0 c in DIMACS: -12896 12897 -12898 800 12899 0 -12896 12897 -12898 800 12900 0 -12896 12897 -12898 800 -12901 0 c -2-1 --> break c ( b^{16, 50}_2 ∧ b^{16, 50}_1 ∧ -b^{16, 50}_0 ∧ -p_800) -> break c in CNF: c -b^{16, 50}_2 ∨ -b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ p_800 ∨ break c in DIMACS: -12896 -12897 12898 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 50}_2 ∧ -b^{16, 50}_1 ∧ -b^{16, 50}_0 ∧ true) c in CNF: c -b^{16, 50}_2 ∨ b^{16, 50}_1 ∨ b^{16, 50}_0 ∨ false c in DIMACS: -12896 12897 12898 0 c 3 does not represent an automaton state. c -(-b^{16, 50}_2 ∧ b^{16, 50}_1 ∧ b^{16, 50}_0 ∧ true) c in CNF: c b^{16, 50}_2 ∨ -b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ false c in DIMACS: 12896 -12897 -12898 0 c -3 does not represent an automaton state. c -( b^{16, 50}_2 ∧ b^{16, 50}_1 ∧ b^{16, 50}_0 ∧ true) c in CNF: c -b^{16, 50}_2 ∨ -b^{16, 50}_1 ∨ -b^{16, 50}_0 ∨ false c in DIMACS: -12896 -12897 -12898 0 c i = 51 c -2+1 --> -1 c ( b^{16, 51}_2 ∧ b^{16, 51}_1 ∧ -b^{16, 51}_0 ∧ p_816) -> ( b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ b^{16, 52}_0) c in CNF: c -b^{16, 51}_2 ∨ -b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ -p_816 ∨ b^{16, 52}_2 c -b^{16, 51}_2 ∨ -b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ -p_816 ∨ -b^{16, 52}_1 c -b^{16, 51}_2 ∨ -b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ -p_816 ∨ b^{16, 52}_0 c in DIMACS: -12899 -12900 12901 -816 12902 0 -12899 -12900 12901 -816 -12903 0 -12899 -12900 12901 -816 12904 0 c -1+1 --> 0 c ( b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ b^{16, 51}_0 ∧ p_816) -> (-b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ -b^{16, 52}_0) c in CNF: c -b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ -p_816 ∨ -b^{16, 52}_2 c -b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ -p_816 ∨ -b^{16, 52}_1 c -b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ -p_816 ∨ -b^{16, 52}_0 c in DIMACS: -12899 12900 -12901 -816 -12902 0 -12899 12900 -12901 -816 -12903 0 -12899 12900 -12901 -816 -12904 0 c 0+1 --> 1 c (-b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ -b^{16, 51}_0 ∧ p_816) -> (-b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ b^{16, 52}_0) c in CNF: c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ -p_816 ∨ -b^{16, 52}_2 c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ -p_816 ∨ -b^{16, 52}_1 c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ -p_816 ∨ b^{16, 52}_0 c in DIMACS: 12899 12900 12901 -816 -12902 0 12899 12900 12901 -816 -12903 0 12899 12900 12901 -816 12904 0 c 1+1 --> 2 c (-b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ b^{16, 51}_0 ∧ p_816) -> (-b^{16, 52}_2 ∧ b^{16, 52}_1 ∧ -b^{16, 52}_0) c in CNF: c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ -p_816 ∨ -b^{16, 52}_2 c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ -p_816 ∨ b^{16, 52}_1 c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ -p_816 ∨ -b^{16, 52}_0 c in DIMACS: 12899 12900 -12901 -816 -12902 0 12899 12900 -12901 -816 12903 0 12899 12900 -12901 -816 -12904 0 c 2+1 --> break c (-b^{16, 51}_2 ∧ b^{16, 51}_1 ∧ -b^{16, 51}_0 ∧ p_816) -> break c in CNF: c b^{16, 51}_2 ∨ -b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ -p_816 ∨ break c in DIMACS: 12899 -12900 12901 -816 1162 0 c 2-1 --> 1 c (-b^{16, 51}_2 ∧ b^{16, 51}_1 ∧ -b^{16, 51}_0 ∧ -p_816) -> (-b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ b^{16, 52}_0) c in CNF: c b^{16, 51}_2 ∨ -b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ p_816 ∨ -b^{16, 52}_2 c b^{16, 51}_2 ∨ -b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ p_816 ∨ -b^{16, 52}_1 c b^{16, 51}_2 ∨ -b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ p_816 ∨ b^{16, 52}_0 c in DIMACS: 12899 -12900 12901 816 -12902 0 12899 -12900 12901 816 -12903 0 12899 -12900 12901 816 12904 0 c 1-1 --> 0 c (-b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ b^{16, 51}_0 ∧ -p_816) -> (-b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ -b^{16, 52}_0) c in CNF: c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ p_816 ∨ -b^{16, 52}_2 c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ p_816 ∨ -b^{16, 52}_1 c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ p_816 ∨ -b^{16, 52}_0 c in DIMACS: 12899 12900 -12901 816 -12902 0 12899 12900 -12901 816 -12903 0 12899 12900 -12901 816 -12904 0 c 0-1 --> -1 c (-b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ -b^{16, 51}_0 ∧ -p_816) -> ( b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ b^{16, 52}_0) c in CNF: c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ p_816 ∨ b^{16, 52}_2 c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ p_816 ∨ -b^{16, 52}_1 c b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ p_816 ∨ b^{16, 52}_0 c in DIMACS: 12899 12900 12901 816 12902 0 12899 12900 12901 816 -12903 0 12899 12900 12901 816 12904 0 c -1-1 --> -2 c ( b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ b^{16, 51}_0 ∧ -p_816) -> ( b^{16, 52}_2 ∧ b^{16, 52}_1 ∧ -b^{16, 52}_0) c in CNF: c -b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ p_816 ∨ b^{16, 52}_2 c -b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ p_816 ∨ b^{16, 52}_1 c -b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ p_816 ∨ -b^{16, 52}_0 c in DIMACS: -12899 12900 -12901 816 12902 0 -12899 12900 -12901 816 12903 0 -12899 12900 -12901 816 -12904 0 c -2-1 --> break c ( b^{16, 51}_2 ∧ b^{16, 51}_1 ∧ -b^{16, 51}_0 ∧ -p_816) -> break c in CNF: c -b^{16, 51}_2 ∨ -b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ p_816 ∨ break c in DIMACS: -12899 -12900 12901 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 51}_2 ∧ -b^{16, 51}_1 ∧ -b^{16, 51}_0 ∧ true) c in CNF: c -b^{16, 51}_2 ∨ b^{16, 51}_1 ∨ b^{16, 51}_0 ∨ false c in DIMACS: -12899 12900 12901 0 c 3 does not represent an automaton state. c -(-b^{16, 51}_2 ∧ b^{16, 51}_1 ∧ b^{16, 51}_0 ∧ true) c in CNF: c b^{16, 51}_2 ∨ -b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ false c in DIMACS: 12899 -12900 -12901 0 c -3 does not represent an automaton state. c -( b^{16, 51}_2 ∧ b^{16, 51}_1 ∧ b^{16, 51}_0 ∧ true) c in CNF: c -b^{16, 51}_2 ∨ -b^{16, 51}_1 ∨ -b^{16, 51}_0 ∨ false c in DIMACS: -12899 -12900 -12901 0 c i = 52 c -2+1 --> -1 c ( b^{16, 52}_2 ∧ b^{16, 52}_1 ∧ -b^{16, 52}_0 ∧ p_832) -> ( b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ b^{16, 53}_0) c in CNF: c -b^{16, 52}_2 ∨ -b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ -p_832 ∨ b^{16, 53}_2 c -b^{16, 52}_2 ∨ -b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ -p_832 ∨ -b^{16, 53}_1 c -b^{16, 52}_2 ∨ -b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ -p_832 ∨ b^{16, 53}_0 c in DIMACS: -12902 -12903 12904 -832 12905 0 -12902 -12903 12904 -832 -12906 0 -12902 -12903 12904 -832 12907 0 c -1+1 --> 0 c ( b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ b^{16, 52}_0 ∧ p_832) -> (-b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ -b^{16, 53}_0) c in CNF: c -b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ -p_832 ∨ -b^{16, 53}_2 c -b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ -p_832 ∨ -b^{16, 53}_1 c -b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ -p_832 ∨ -b^{16, 53}_0 c in DIMACS: -12902 12903 -12904 -832 -12905 0 -12902 12903 -12904 -832 -12906 0 -12902 12903 -12904 -832 -12907 0 c 0+1 --> 1 c (-b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ -b^{16, 52}_0 ∧ p_832) -> (-b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ b^{16, 53}_0) c in CNF: c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ -p_832 ∨ -b^{16, 53}_2 c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ -p_832 ∨ -b^{16, 53}_1 c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ -p_832 ∨ b^{16, 53}_0 c in DIMACS: 12902 12903 12904 -832 -12905 0 12902 12903 12904 -832 -12906 0 12902 12903 12904 -832 12907 0 c 1+1 --> 2 c (-b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ b^{16, 52}_0 ∧ p_832) -> (-b^{16, 53}_2 ∧ b^{16, 53}_1 ∧ -b^{16, 53}_0) c in CNF: c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ -p_832 ∨ -b^{16, 53}_2 c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ -p_832 ∨ b^{16, 53}_1 c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ -p_832 ∨ -b^{16, 53}_0 c in DIMACS: 12902 12903 -12904 -832 -12905 0 12902 12903 -12904 -832 12906 0 12902 12903 -12904 -832 -12907 0 c 2+1 --> break c (-b^{16, 52}_2 ∧ b^{16, 52}_1 ∧ -b^{16, 52}_0 ∧ p_832) -> break c in CNF: c b^{16, 52}_2 ∨ -b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ -p_832 ∨ break c in DIMACS: 12902 -12903 12904 -832 1162 0 c 2-1 --> 1 c (-b^{16, 52}_2 ∧ b^{16, 52}_1 ∧ -b^{16, 52}_0 ∧ -p_832) -> (-b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ b^{16, 53}_0) c in CNF: c b^{16, 52}_2 ∨ -b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ p_832 ∨ -b^{16, 53}_2 c b^{16, 52}_2 ∨ -b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ p_832 ∨ -b^{16, 53}_1 c b^{16, 52}_2 ∨ -b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ p_832 ∨ b^{16, 53}_0 c in DIMACS: 12902 -12903 12904 832 -12905 0 12902 -12903 12904 832 -12906 0 12902 -12903 12904 832 12907 0 c 1-1 --> 0 c (-b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ b^{16, 52}_0 ∧ -p_832) -> (-b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ -b^{16, 53}_0) c in CNF: c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ p_832 ∨ -b^{16, 53}_2 c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ p_832 ∨ -b^{16, 53}_1 c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ p_832 ∨ -b^{16, 53}_0 c in DIMACS: 12902 12903 -12904 832 -12905 0 12902 12903 -12904 832 -12906 0 12902 12903 -12904 832 -12907 0 c 0-1 --> -1 c (-b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ -b^{16, 52}_0 ∧ -p_832) -> ( b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ b^{16, 53}_0) c in CNF: c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ p_832 ∨ b^{16, 53}_2 c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ p_832 ∨ -b^{16, 53}_1 c b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ p_832 ∨ b^{16, 53}_0 c in DIMACS: 12902 12903 12904 832 12905 0 12902 12903 12904 832 -12906 0 12902 12903 12904 832 12907 0 c -1-1 --> -2 c ( b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ b^{16, 52}_0 ∧ -p_832) -> ( b^{16, 53}_2 ∧ b^{16, 53}_1 ∧ -b^{16, 53}_0) c in CNF: c -b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ p_832 ∨ b^{16, 53}_2 c -b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ p_832 ∨ b^{16, 53}_1 c -b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ p_832 ∨ -b^{16, 53}_0 c in DIMACS: -12902 12903 -12904 832 12905 0 -12902 12903 -12904 832 12906 0 -12902 12903 -12904 832 -12907 0 c -2-1 --> break c ( b^{16, 52}_2 ∧ b^{16, 52}_1 ∧ -b^{16, 52}_0 ∧ -p_832) -> break c in CNF: c -b^{16, 52}_2 ∨ -b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ p_832 ∨ break c in DIMACS: -12902 -12903 12904 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 52}_2 ∧ -b^{16, 52}_1 ∧ -b^{16, 52}_0 ∧ true) c in CNF: c -b^{16, 52}_2 ∨ b^{16, 52}_1 ∨ b^{16, 52}_0 ∨ false c in DIMACS: -12902 12903 12904 0 c 3 does not represent an automaton state. c -(-b^{16, 52}_2 ∧ b^{16, 52}_1 ∧ b^{16, 52}_0 ∧ true) c in CNF: c b^{16, 52}_2 ∨ -b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ false c in DIMACS: 12902 -12903 -12904 0 c -3 does not represent an automaton state. c -( b^{16, 52}_2 ∧ b^{16, 52}_1 ∧ b^{16, 52}_0 ∧ true) c in CNF: c -b^{16, 52}_2 ∨ -b^{16, 52}_1 ∨ -b^{16, 52}_0 ∨ false c in DIMACS: -12902 -12903 -12904 0 c i = 53 c -2+1 --> -1 c ( b^{16, 53}_2 ∧ b^{16, 53}_1 ∧ -b^{16, 53}_0 ∧ p_848) -> ( b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ b^{16, 54}_0) c in CNF: c -b^{16, 53}_2 ∨ -b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ -p_848 ∨ b^{16, 54}_2 c -b^{16, 53}_2 ∨ -b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ -p_848 ∨ -b^{16, 54}_1 c -b^{16, 53}_2 ∨ -b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ -p_848 ∨ b^{16, 54}_0 c in DIMACS: -12905 -12906 12907 -848 12908 0 -12905 -12906 12907 -848 -12909 0 -12905 -12906 12907 -848 12910 0 c -1+1 --> 0 c ( b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ b^{16, 53}_0 ∧ p_848) -> (-b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ -b^{16, 54}_0) c in CNF: c -b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ -p_848 ∨ -b^{16, 54}_2 c -b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ -p_848 ∨ -b^{16, 54}_1 c -b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ -p_848 ∨ -b^{16, 54}_0 c in DIMACS: -12905 12906 -12907 -848 -12908 0 -12905 12906 -12907 -848 -12909 0 -12905 12906 -12907 -848 -12910 0 c 0+1 --> 1 c (-b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ -b^{16, 53}_0 ∧ p_848) -> (-b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ b^{16, 54}_0) c in CNF: c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ -p_848 ∨ -b^{16, 54}_2 c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ -p_848 ∨ -b^{16, 54}_1 c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ -p_848 ∨ b^{16, 54}_0 c in DIMACS: 12905 12906 12907 -848 -12908 0 12905 12906 12907 -848 -12909 0 12905 12906 12907 -848 12910 0 c 1+1 --> 2 c (-b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ b^{16, 53}_0 ∧ p_848) -> (-b^{16, 54}_2 ∧ b^{16, 54}_1 ∧ -b^{16, 54}_0) c in CNF: c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ -p_848 ∨ -b^{16, 54}_2 c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ -p_848 ∨ b^{16, 54}_1 c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ -p_848 ∨ -b^{16, 54}_0 c in DIMACS: 12905 12906 -12907 -848 -12908 0 12905 12906 -12907 -848 12909 0 12905 12906 -12907 -848 -12910 0 c 2+1 --> break c (-b^{16, 53}_2 ∧ b^{16, 53}_1 ∧ -b^{16, 53}_0 ∧ p_848) -> break c in CNF: c b^{16, 53}_2 ∨ -b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ -p_848 ∨ break c in DIMACS: 12905 -12906 12907 -848 1162 0 c 2-1 --> 1 c (-b^{16, 53}_2 ∧ b^{16, 53}_1 ∧ -b^{16, 53}_0 ∧ -p_848) -> (-b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ b^{16, 54}_0) c in CNF: c b^{16, 53}_2 ∨ -b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ p_848 ∨ -b^{16, 54}_2 c b^{16, 53}_2 ∨ -b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ p_848 ∨ -b^{16, 54}_1 c b^{16, 53}_2 ∨ -b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ p_848 ∨ b^{16, 54}_0 c in DIMACS: 12905 -12906 12907 848 -12908 0 12905 -12906 12907 848 -12909 0 12905 -12906 12907 848 12910 0 c 1-1 --> 0 c (-b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ b^{16, 53}_0 ∧ -p_848) -> (-b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ -b^{16, 54}_0) c in CNF: c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ p_848 ∨ -b^{16, 54}_2 c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ p_848 ∨ -b^{16, 54}_1 c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ p_848 ∨ -b^{16, 54}_0 c in DIMACS: 12905 12906 -12907 848 -12908 0 12905 12906 -12907 848 -12909 0 12905 12906 -12907 848 -12910 0 c 0-1 --> -1 c (-b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ -b^{16, 53}_0 ∧ -p_848) -> ( b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ b^{16, 54}_0) c in CNF: c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ p_848 ∨ b^{16, 54}_2 c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ p_848 ∨ -b^{16, 54}_1 c b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ p_848 ∨ b^{16, 54}_0 c in DIMACS: 12905 12906 12907 848 12908 0 12905 12906 12907 848 -12909 0 12905 12906 12907 848 12910 0 c -1-1 --> -2 c ( b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ b^{16, 53}_0 ∧ -p_848) -> ( b^{16, 54}_2 ∧ b^{16, 54}_1 ∧ -b^{16, 54}_0) c in CNF: c -b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ p_848 ∨ b^{16, 54}_2 c -b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ p_848 ∨ b^{16, 54}_1 c -b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ p_848 ∨ -b^{16, 54}_0 c in DIMACS: -12905 12906 -12907 848 12908 0 -12905 12906 -12907 848 12909 0 -12905 12906 -12907 848 -12910 0 c -2-1 --> break c ( b^{16, 53}_2 ∧ b^{16, 53}_1 ∧ -b^{16, 53}_0 ∧ -p_848) -> break c in CNF: c -b^{16, 53}_2 ∨ -b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ p_848 ∨ break c in DIMACS: -12905 -12906 12907 848 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 53}_2 ∧ -b^{16, 53}_1 ∧ -b^{16, 53}_0 ∧ true) c in CNF: c -b^{16, 53}_2 ∨ b^{16, 53}_1 ∨ b^{16, 53}_0 ∨ false c in DIMACS: -12905 12906 12907 0 c 3 does not represent an automaton state. c -(-b^{16, 53}_2 ∧ b^{16, 53}_1 ∧ b^{16, 53}_0 ∧ true) c in CNF: c b^{16, 53}_2 ∨ -b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ false c in DIMACS: 12905 -12906 -12907 0 c -3 does not represent an automaton state. c -( b^{16, 53}_2 ∧ b^{16, 53}_1 ∧ b^{16, 53}_0 ∧ true) c in CNF: c -b^{16, 53}_2 ∨ -b^{16, 53}_1 ∨ -b^{16, 53}_0 ∨ false c in DIMACS: -12905 -12906 -12907 0 c i = 54 c -2+1 --> -1 c ( b^{16, 54}_2 ∧ b^{16, 54}_1 ∧ -b^{16, 54}_0 ∧ p_864) -> ( b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ b^{16, 55}_0) c in CNF: c -b^{16, 54}_2 ∨ -b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ -p_864 ∨ b^{16, 55}_2 c -b^{16, 54}_2 ∨ -b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ -p_864 ∨ -b^{16, 55}_1 c -b^{16, 54}_2 ∨ -b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ -p_864 ∨ b^{16, 55}_0 c in DIMACS: -12908 -12909 12910 -864 12911 0 -12908 -12909 12910 -864 -12912 0 -12908 -12909 12910 -864 12913 0 c -1+1 --> 0 c ( b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ b^{16, 54}_0 ∧ p_864) -> (-b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ -b^{16, 55}_0) c in CNF: c -b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ -p_864 ∨ -b^{16, 55}_2 c -b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ -p_864 ∨ -b^{16, 55}_1 c -b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ -p_864 ∨ -b^{16, 55}_0 c in DIMACS: -12908 12909 -12910 -864 -12911 0 -12908 12909 -12910 -864 -12912 0 -12908 12909 -12910 -864 -12913 0 c 0+1 --> 1 c (-b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ -b^{16, 54}_0 ∧ p_864) -> (-b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ b^{16, 55}_0) c in CNF: c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ -p_864 ∨ -b^{16, 55}_2 c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ -p_864 ∨ -b^{16, 55}_1 c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ -p_864 ∨ b^{16, 55}_0 c in DIMACS: 12908 12909 12910 -864 -12911 0 12908 12909 12910 -864 -12912 0 12908 12909 12910 -864 12913 0 c 1+1 --> 2 c (-b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ b^{16, 54}_0 ∧ p_864) -> (-b^{16, 55}_2 ∧ b^{16, 55}_1 ∧ -b^{16, 55}_0) c in CNF: c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ -p_864 ∨ -b^{16, 55}_2 c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ -p_864 ∨ b^{16, 55}_1 c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ -p_864 ∨ -b^{16, 55}_0 c in DIMACS: 12908 12909 -12910 -864 -12911 0 12908 12909 -12910 -864 12912 0 12908 12909 -12910 -864 -12913 0 c 2+1 --> break c (-b^{16, 54}_2 ∧ b^{16, 54}_1 ∧ -b^{16, 54}_0 ∧ p_864) -> break c in CNF: c b^{16, 54}_2 ∨ -b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ -p_864 ∨ break c in DIMACS: 12908 -12909 12910 -864 1162 0 c 2-1 --> 1 c (-b^{16, 54}_2 ∧ b^{16, 54}_1 ∧ -b^{16, 54}_0 ∧ -p_864) -> (-b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ b^{16, 55}_0) c in CNF: c b^{16, 54}_2 ∨ -b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ p_864 ∨ -b^{16, 55}_2 c b^{16, 54}_2 ∨ -b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ p_864 ∨ -b^{16, 55}_1 c b^{16, 54}_2 ∨ -b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ p_864 ∨ b^{16, 55}_0 c in DIMACS: 12908 -12909 12910 864 -12911 0 12908 -12909 12910 864 -12912 0 12908 -12909 12910 864 12913 0 c 1-1 --> 0 c (-b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ b^{16, 54}_0 ∧ -p_864) -> (-b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ -b^{16, 55}_0) c in CNF: c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ p_864 ∨ -b^{16, 55}_2 c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ p_864 ∨ -b^{16, 55}_1 c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ p_864 ∨ -b^{16, 55}_0 c in DIMACS: 12908 12909 -12910 864 -12911 0 12908 12909 -12910 864 -12912 0 12908 12909 -12910 864 -12913 0 c 0-1 --> -1 c (-b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ -b^{16, 54}_0 ∧ -p_864) -> ( b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ b^{16, 55}_0) c in CNF: c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ p_864 ∨ b^{16, 55}_2 c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ p_864 ∨ -b^{16, 55}_1 c b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ p_864 ∨ b^{16, 55}_0 c in DIMACS: 12908 12909 12910 864 12911 0 12908 12909 12910 864 -12912 0 12908 12909 12910 864 12913 0 c -1-1 --> -2 c ( b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ b^{16, 54}_0 ∧ -p_864) -> ( b^{16, 55}_2 ∧ b^{16, 55}_1 ∧ -b^{16, 55}_0) c in CNF: c -b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ p_864 ∨ b^{16, 55}_2 c -b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ p_864 ∨ b^{16, 55}_1 c -b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ p_864 ∨ -b^{16, 55}_0 c in DIMACS: -12908 12909 -12910 864 12911 0 -12908 12909 -12910 864 12912 0 -12908 12909 -12910 864 -12913 0 c -2-1 --> break c ( b^{16, 54}_2 ∧ b^{16, 54}_1 ∧ -b^{16, 54}_0 ∧ -p_864) -> break c in CNF: c -b^{16, 54}_2 ∨ -b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ p_864 ∨ break c in DIMACS: -12908 -12909 12910 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 54}_2 ∧ -b^{16, 54}_1 ∧ -b^{16, 54}_0 ∧ true) c in CNF: c -b^{16, 54}_2 ∨ b^{16, 54}_1 ∨ b^{16, 54}_0 ∨ false c in DIMACS: -12908 12909 12910 0 c 3 does not represent an automaton state. c -(-b^{16, 54}_2 ∧ b^{16, 54}_1 ∧ b^{16, 54}_0 ∧ true) c in CNF: c b^{16, 54}_2 ∨ -b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ false c in DIMACS: 12908 -12909 -12910 0 c -3 does not represent an automaton state. c -( b^{16, 54}_2 ∧ b^{16, 54}_1 ∧ b^{16, 54}_0 ∧ true) c in CNF: c -b^{16, 54}_2 ∨ -b^{16, 54}_1 ∨ -b^{16, 54}_0 ∨ false c in DIMACS: -12908 -12909 -12910 0 c i = 55 c -2+1 --> -1 c ( b^{16, 55}_2 ∧ b^{16, 55}_1 ∧ -b^{16, 55}_0 ∧ p_880) -> ( b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ b^{16, 56}_0) c in CNF: c -b^{16, 55}_2 ∨ -b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ -p_880 ∨ b^{16, 56}_2 c -b^{16, 55}_2 ∨ -b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ -p_880 ∨ -b^{16, 56}_1 c -b^{16, 55}_2 ∨ -b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ -p_880 ∨ b^{16, 56}_0 c in DIMACS: -12911 -12912 12913 -880 12914 0 -12911 -12912 12913 -880 -12915 0 -12911 -12912 12913 -880 12916 0 c -1+1 --> 0 c ( b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ b^{16, 55}_0 ∧ p_880) -> (-b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ -b^{16, 56}_0) c in CNF: c -b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ -p_880 ∨ -b^{16, 56}_2 c -b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ -p_880 ∨ -b^{16, 56}_1 c -b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ -p_880 ∨ -b^{16, 56}_0 c in DIMACS: -12911 12912 -12913 -880 -12914 0 -12911 12912 -12913 -880 -12915 0 -12911 12912 -12913 -880 -12916 0 c 0+1 --> 1 c (-b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ -b^{16, 55}_0 ∧ p_880) -> (-b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ b^{16, 56}_0) c in CNF: c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ -p_880 ∨ -b^{16, 56}_2 c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ -p_880 ∨ -b^{16, 56}_1 c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ -p_880 ∨ b^{16, 56}_0 c in DIMACS: 12911 12912 12913 -880 -12914 0 12911 12912 12913 -880 -12915 0 12911 12912 12913 -880 12916 0 c 1+1 --> 2 c (-b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ b^{16, 55}_0 ∧ p_880) -> (-b^{16, 56}_2 ∧ b^{16, 56}_1 ∧ -b^{16, 56}_0) c in CNF: c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ -p_880 ∨ -b^{16, 56}_2 c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ -p_880 ∨ b^{16, 56}_1 c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ -p_880 ∨ -b^{16, 56}_0 c in DIMACS: 12911 12912 -12913 -880 -12914 0 12911 12912 -12913 -880 12915 0 12911 12912 -12913 -880 -12916 0 c 2+1 --> break c (-b^{16, 55}_2 ∧ b^{16, 55}_1 ∧ -b^{16, 55}_0 ∧ p_880) -> break c in CNF: c b^{16, 55}_2 ∨ -b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ -p_880 ∨ break c in DIMACS: 12911 -12912 12913 -880 1162 0 c 2-1 --> 1 c (-b^{16, 55}_2 ∧ b^{16, 55}_1 ∧ -b^{16, 55}_0 ∧ -p_880) -> (-b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ b^{16, 56}_0) c in CNF: c b^{16, 55}_2 ∨ -b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ p_880 ∨ -b^{16, 56}_2 c b^{16, 55}_2 ∨ -b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ p_880 ∨ -b^{16, 56}_1 c b^{16, 55}_2 ∨ -b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ p_880 ∨ b^{16, 56}_0 c in DIMACS: 12911 -12912 12913 880 -12914 0 12911 -12912 12913 880 -12915 0 12911 -12912 12913 880 12916 0 c 1-1 --> 0 c (-b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ b^{16, 55}_0 ∧ -p_880) -> (-b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ -b^{16, 56}_0) c in CNF: c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ p_880 ∨ -b^{16, 56}_2 c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ p_880 ∨ -b^{16, 56}_1 c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ p_880 ∨ -b^{16, 56}_0 c in DIMACS: 12911 12912 -12913 880 -12914 0 12911 12912 -12913 880 -12915 0 12911 12912 -12913 880 -12916 0 c 0-1 --> -1 c (-b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ -b^{16, 55}_0 ∧ -p_880) -> ( b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ b^{16, 56}_0) c in CNF: c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ p_880 ∨ b^{16, 56}_2 c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ p_880 ∨ -b^{16, 56}_1 c b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ p_880 ∨ b^{16, 56}_0 c in DIMACS: 12911 12912 12913 880 12914 0 12911 12912 12913 880 -12915 0 12911 12912 12913 880 12916 0 c -1-1 --> -2 c ( b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ b^{16, 55}_0 ∧ -p_880) -> ( b^{16, 56}_2 ∧ b^{16, 56}_1 ∧ -b^{16, 56}_0) c in CNF: c -b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ p_880 ∨ b^{16, 56}_2 c -b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ p_880 ∨ b^{16, 56}_1 c -b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ p_880 ∨ -b^{16, 56}_0 c in DIMACS: -12911 12912 -12913 880 12914 0 -12911 12912 -12913 880 12915 0 -12911 12912 -12913 880 -12916 0 c -2-1 --> break c ( b^{16, 55}_2 ∧ b^{16, 55}_1 ∧ -b^{16, 55}_0 ∧ -p_880) -> break c in CNF: c -b^{16, 55}_2 ∨ -b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ p_880 ∨ break c in DIMACS: -12911 -12912 12913 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 55}_2 ∧ -b^{16, 55}_1 ∧ -b^{16, 55}_0 ∧ true) c in CNF: c -b^{16, 55}_2 ∨ b^{16, 55}_1 ∨ b^{16, 55}_0 ∨ false c in DIMACS: -12911 12912 12913 0 c 3 does not represent an automaton state. c -(-b^{16, 55}_2 ∧ b^{16, 55}_1 ∧ b^{16, 55}_0 ∧ true) c in CNF: c b^{16, 55}_2 ∨ -b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ false c in DIMACS: 12911 -12912 -12913 0 c -3 does not represent an automaton state. c -( b^{16, 55}_2 ∧ b^{16, 55}_1 ∧ b^{16, 55}_0 ∧ true) c in CNF: c -b^{16, 55}_2 ∨ -b^{16, 55}_1 ∨ -b^{16, 55}_0 ∨ false c in DIMACS: -12911 -12912 -12913 0 c i = 56 c -2+1 --> -1 c ( b^{16, 56}_2 ∧ b^{16, 56}_1 ∧ -b^{16, 56}_0 ∧ p_896) -> ( b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ b^{16, 57}_0) c in CNF: c -b^{16, 56}_2 ∨ -b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ -p_896 ∨ b^{16, 57}_2 c -b^{16, 56}_2 ∨ -b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ -p_896 ∨ -b^{16, 57}_1 c -b^{16, 56}_2 ∨ -b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ -p_896 ∨ b^{16, 57}_0 c in DIMACS: -12914 -12915 12916 -896 12917 0 -12914 -12915 12916 -896 -12918 0 -12914 -12915 12916 -896 12919 0 c -1+1 --> 0 c ( b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ b^{16, 56}_0 ∧ p_896) -> (-b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ -b^{16, 57}_0) c in CNF: c -b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ -p_896 ∨ -b^{16, 57}_2 c -b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ -p_896 ∨ -b^{16, 57}_1 c -b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ -p_896 ∨ -b^{16, 57}_0 c in DIMACS: -12914 12915 -12916 -896 -12917 0 -12914 12915 -12916 -896 -12918 0 -12914 12915 -12916 -896 -12919 0 c 0+1 --> 1 c (-b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ -b^{16, 56}_0 ∧ p_896) -> (-b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ b^{16, 57}_0) c in CNF: c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ -p_896 ∨ -b^{16, 57}_2 c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ -p_896 ∨ -b^{16, 57}_1 c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ -p_896 ∨ b^{16, 57}_0 c in DIMACS: 12914 12915 12916 -896 -12917 0 12914 12915 12916 -896 -12918 0 12914 12915 12916 -896 12919 0 c 1+1 --> 2 c (-b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ b^{16, 56}_0 ∧ p_896) -> (-b^{16, 57}_2 ∧ b^{16, 57}_1 ∧ -b^{16, 57}_0) c in CNF: c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ -p_896 ∨ -b^{16, 57}_2 c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ -p_896 ∨ b^{16, 57}_1 c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ -p_896 ∨ -b^{16, 57}_0 c in DIMACS: 12914 12915 -12916 -896 -12917 0 12914 12915 -12916 -896 12918 0 12914 12915 -12916 -896 -12919 0 c 2+1 --> break c (-b^{16, 56}_2 ∧ b^{16, 56}_1 ∧ -b^{16, 56}_0 ∧ p_896) -> break c in CNF: c b^{16, 56}_2 ∨ -b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ -p_896 ∨ break c in DIMACS: 12914 -12915 12916 -896 1162 0 c 2-1 --> 1 c (-b^{16, 56}_2 ∧ b^{16, 56}_1 ∧ -b^{16, 56}_0 ∧ -p_896) -> (-b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ b^{16, 57}_0) c in CNF: c b^{16, 56}_2 ∨ -b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ p_896 ∨ -b^{16, 57}_2 c b^{16, 56}_2 ∨ -b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ p_896 ∨ -b^{16, 57}_1 c b^{16, 56}_2 ∨ -b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ p_896 ∨ b^{16, 57}_0 c in DIMACS: 12914 -12915 12916 896 -12917 0 12914 -12915 12916 896 -12918 0 12914 -12915 12916 896 12919 0 c 1-1 --> 0 c (-b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ b^{16, 56}_0 ∧ -p_896) -> (-b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ -b^{16, 57}_0) c in CNF: c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ p_896 ∨ -b^{16, 57}_2 c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ p_896 ∨ -b^{16, 57}_1 c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ p_896 ∨ -b^{16, 57}_0 c in DIMACS: 12914 12915 -12916 896 -12917 0 12914 12915 -12916 896 -12918 0 12914 12915 -12916 896 -12919 0 c 0-1 --> -1 c (-b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ -b^{16, 56}_0 ∧ -p_896) -> ( b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ b^{16, 57}_0) c in CNF: c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ p_896 ∨ b^{16, 57}_2 c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ p_896 ∨ -b^{16, 57}_1 c b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ p_896 ∨ b^{16, 57}_0 c in DIMACS: 12914 12915 12916 896 12917 0 12914 12915 12916 896 -12918 0 12914 12915 12916 896 12919 0 c -1-1 --> -2 c ( b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ b^{16, 56}_0 ∧ -p_896) -> ( b^{16, 57}_2 ∧ b^{16, 57}_1 ∧ -b^{16, 57}_0) c in CNF: c -b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ p_896 ∨ b^{16, 57}_2 c -b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ p_896 ∨ b^{16, 57}_1 c -b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ p_896 ∨ -b^{16, 57}_0 c in DIMACS: -12914 12915 -12916 896 12917 0 -12914 12915 -12916 896 12918 0 -12914 12915 -12916 896 -12919 0 c -2-1 --> break c ( b^{16, 56}_2 ∧ b^{16, 56}_1 ∧ -b^{16, 56}_0 ∧ -p_896) -> break c in CNF: c -b^{16, 56}_2 ∨ -b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ p_896 ∨ break c in DIMACS: -12914 -12915 12916 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 56}_2 ∧ -b^{16, 56}_1 ∧ -b^{16, 56}_0 ∧ true) c in CNF: c -b^{16, 56}_2 ∨ b^{16, 56}_1 ∨ b^{16, 56}_0 ∨ false c in DIMACS: -12914 12915 12916 0 c 3 does not represent an automaton state. c -(-b^{16, 56}_2 ∧ b^{16, 56}_1 ∧ b^{16, 56}_0 ∧ true) c in CNF: c b^{16, 56}_2 ∨ -b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ false c in DIMACS: 12914 -12915 -12916 0 c -3 does not represent an automaton state. c -( b^{16, 56}_2 ∧ b^{16, 56}_1 ∧ b^{16, 56}_0 ∧ true) c in CNF: c -b^{16, 56}_2 ∨ -b^{16, 56}_1 ∨ -b^{16, 56}_0 ∨ false c in DIMACS: -12914 -12915 -12916 0 c i = 57 c -2+1 --> -1 c ( b^{16, 57}_2 ∧ b^{16, 57}_1 ∧ -b^{16, 57}_0 ∧ p_912) -> ( b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ b^{16, 58}_0) c in CNF: c -b^{16, 57}_2 ∨ -b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ -p_912 ∨ b^{16, 58}_2 c -b^{16, 57}_2 ∨ -b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ -p_912 ∨ -b^{16, 58}_1 c -b^{16, 57}_2 ∨ -b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ -p_912 ∨ b^{16, 58}_0 c in DIMACS: -12917 -12918 12919 -912 12920 0 -12917 -12918 12919 -912 -12921 0 -12917 -12918 12919 -912 12922 0 c -1+1 --> 0 c ( b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ b^{16, 57}_0 ∧ p_912) -> (-b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ -b^{16, 58}_0) c in CNF: c -b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ -p_912 ∨ -b^{16, 58}_2 c -b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ -p_912 ∨ -b^{16, 58}_1 c -b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ -p_912 ∨ -b^{16, 58}_0 c in DIMACS: -12917 12918 -12919 -912 -12920 0 -12917 12918 -12919 -912 -12921 0 -12917 12918 -12919 -912 -12922 0 c 0+1 --> 1 c (-b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ -b^{16, 57}_0 ∧ p_912) -> (-b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ b^{16, 58}_0) c in CNF: c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ -p_912 ∨ -b^{16, 58}_2 c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ -p_912 ∨ -b^{16, 58}_1 c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ -p_912 ∨ b^{16, 58}_0 c in DIMACS: 12917 12918 12919 -912 -12920 0 12917 12918 12919 -912 -12921 0 12917 12918 12919 -912 12922 0 c 1+1 --> 2 c (-b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ b^{16, 57}_0 ∧ p_912) -> (-b^{16, 58}_2 ∧ b^{16, 58}_1 ∧ -b^{16, 58}_0) c in CNF: c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ -p_912 ∨ -b^{16, 58}_2 c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ -p_912 ∨ b^{16, 58}_1 c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ -p_912 ∨ -b^{16, 58}_0 c in DIMACS: 12917 12918 -12919 -912 -12920 0 12917 12918 -12919 -912 12921 0 12917 12918 -12919 -912 -12922 0 c 2+1 --> break c (-b^{16, 57}_2 ∧ b^{16, 57}_1 ∧ -b^{16, 57}_0 ∧ p_912) -> break c in CNF: c b^{16, 57}_2 ∨ -b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ -p_912 ∨ break c in DIMACS: 12917 -12918 12919 -912 1162 0 c 2-1 --> 1 c (-b^{16, 57}_2 ∧ b^{16, 57}_1 ∧ -b^{16, 57}_0 ∧ -p_912) -> (-b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ b^{16, 58}_0) c in CNF: c b^{16, 57}_2 ∨ -b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ p_912 ∨ -b^{16, 58}_2 c b^{16, 57}_2 ∨ -b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ p_912 ∨ -b^{16, 58}_1 c b^{16, 57}_2 ∨ -b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ p_912 ∨ b^{16, 58}_0 c in DIMACS: 12917 -12918 12919 912 -12920 0 12917 -12918 12919 912 -12921 0 12917 -12918 12919 912 12922 0 c 1-1 --> 0 c (-b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ b^{16, 57}_0 ∧ -p_912) -> (-b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ -b^{16, 58}_0) c in CNF: c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ p_912 ∨ -b^{16, 58}_2 c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ p_912 ∨ -b^{16, 58}_1 c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ p_912 ∨ -b^{16, 58}_0 c in DIMACS: 12917 12918 -12919 912 -12920 0 12917 12918 -12919 912 -12921 0 12917 12918 -12919 912 -12922 0 c 0-1 --> -1 c (-b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ -b^{16, 57}_0 ∧ -p_912) -> ( b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ b^{16, 58}_0) c in CNF: c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ p_912 ∨ b^{16, 58}_2 c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ p_912 ∨ -b^{16, 58}_1 c b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ p_912 ∨ b^{16, 58}_0 c in DIMACS: 12917 12918 12919 912 12920 0 12917 12918 12919 912 -12921 0 12917 12918 12919 912 12922 0 c -1-1 --> -2 c ( b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ b^{16, 57}_0 ∧ -p_912) -> ( b^{16, 58}_2 ∧ b^{16, 58}_1 ∧ -b^{16, 58}_0) c in CNF: c -b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ p_912 ∨ b^{16, 58}_2 c -b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ p_912 ∨ b^{16, 58}_1 c -b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ p_912 ∨ -b^{16, 58}_0 c in DIMACS: -12917 12918 -12919 912 12920 0 -12917 12918 -12919 912 12921 0 -12917 12918 -12919 912 -12922 0 c -2-1 --> break c ( b^{16, 57}_2 ∧ b^{16, 57}_1 ∧ -b^{16, 57}_0 ∧ -p_912) -> break c in CNF: c -b^{16, 57}_2 ∨ -b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ p_912 ∨ break c in DIMACS: -12917 -12918 12919 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 57}_2 ∧ -b^{16, 57}_1 ∧ -b^{16, 57}_0 ∧ true) c in CNF: c -b^{16, 57}_2 ∨ b^{16, 57}_1 ∨ b^{16, 57}_0 ∨ false c in DIMACS: -12917 12918 12919 0 c 3 does not represent an automaton state. c -(-b^{16, 57}_2 ∧ b^{16, 57}_1 ∧ b^{16, 57}_0 ∧ true) c in CNF: c b^{16, 57}_2 ∨ -b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ false c in DIMACS: 12917 -12918 -12919 0 c -3 does not represent an automaton state. c -( b^{16, 57}_2 ∧ b^{16, 57}_1 ∧ b^{16, 57}_0 ∧ true) c in CNF: c -b^{16, 57}_2 ∨ -b^{16, 57}_1 ∨ -b^{16, 57}_0 ∨ false c in DIMACS: -12917 -12918 -12919 0 c i = 58 c -2+1 --> -1 c ( b^{16, 58}_2 ∧ b^{16, 58}_1 ∧ -b^{16, 58}_0 ∧ p_928) -> ( b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ b^{16, 59}_0) c in CNF: c -b^{16, 58}_2 ∨ -b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ -p_928 ∨ b^{16, 59}_2 c -b^{16, 58}_2 ∨ -b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ -p_928 ∨ -b^{16, 59}_1 c -b^{16, 58}_2 ∨ -b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ -p_928 ∨ b^{16, 59}_0 c in DIMACS: -12920 -12921 12922 -928 12923 0 -12920 -12921 12922 -928 -12924 0 -12920 -12921 12922 -928 12925 0 c -1+1 --> 0 c ( b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ b^{16, 58}_0 ∧ p_928) -> (-b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ -b^{16, 59}_0) c in CNF: c -b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ -p_928 ∨ -b^{16, 59}_2 c -b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ -p_928 ∨ -b^{16, 59}_1 c -b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ -p_928 ∨ -b^{16, 59}_0 c in DIMACS: -12920 12921 -12922 -928 -12923 0 -12920 12921 -12922 -928 -12924 0 -12920 12921 -12922 -928 -12925 0 c 0+1 --> 1 c (-b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ -b^{16, 58}_0 ∧ p_928) -> (-b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ b^{16, 59}_0) c in CNF: c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ -p_928 ∨ -b^{16, 59}_2 c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ -p_928 ∨ -b^{16, 59}_1 c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ -p_928 ∨ b^{16, 59}_0 c in DIMACS: 12920 12921 12922 -928 -12923 0 12920 12921 12922 -928 -12924 0 12920 12921 12922 -928 12925 0 c 1+1 --> 2 c (-b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ b^{16, 58}_0 ∧ p_928) -> (-b^{16, 59}_2 ∧ b^{16, 59}_1 ∧ -b^{16, 59}_0) c in CNF: c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ -p_928 ∨ -b^{16, 59}_2 c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ -p_928 ∨ b^{16, 59}_1 c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ -p_928 ∨ -b^{16, 59}_0 c in DIMACS: 12920 12921 -12922 -928 -12923 0 12920 12921 -12922 -928 12924 0 12920 12921 -12922 -928 -12925 0 c 2+1 --> break c (-b^{16, 58}_2 ∧ b^{16, 58}_1 ∧ -b^{16, 58}_0 ∧ p_928) -> break c in CNF: c b^{16, 58}_2 ∨ -b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ -p_928 ∨ break c in DIMACS: 12920 -12921 12922 -928 1162 0 c 2-1 --> 1 c (-b^{16, 58}_2 ∧ b^{16, 58}_1 ∧ -b^{16, 58}_0 ∧ -p_928) -> (-b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ b^{16, 59}_0) c in CNF: c b^{16, 58}_2 ∨ -b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ p_928 ∨ -b^{16, 59}_2 c b^{16, 58}_2 ∨ -b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ p_928 ∨ -b^{16, 59}_1 c b^{16, 58}_2 ∨ -b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ p_928 ∨ b^{16, 59}_0 c in DIMACS: 12920 -12921 12922 928 -12923 0 12920 -12921 12922 928 -12924 0 12920 -12921 12922 928 12925 0 c 1-1 --> 0 c (-b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ b^{16, 58}_0 ∧ -p_928) -> (-b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ -b^{16, 59}_0) c in CNF: c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ p_928 ∨ -b^{16, 59}_2 c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ p_928 ∨ -b^{16, 59}_1 c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ p_928 ∨ -b^{16, 59}_0 c in DIMACS: 12920 12921 -12922 928 -12923 0 12920 12921 -12922 928 -12924 0 12920 12921 -12922 928 -12925 0 c 0-1 --> -1 c (-b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ -b^{16, 58}_0 ∧ -p_928) -> ( b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ b^{16, 59}_0) c in CNF: c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ p_928 ∨ b^{16, 59}_2 c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ p_928 ∨ -b^{16, 59}_1 c b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ p_928 ∨ b^{16, 59}_0 c in DIMACS: 12920 12921 12922 928 12923 0 12920 12921 12922 928 -12924 0 12920 12921 12922 928 12925 0 c -1-1 --> -2 c ( b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ b^{16, 58}_0 ∧ -p_928) -> ( b^{16, 59}_2 ∧ b^{16, 59}_1 ∧ -b^{16, 59}_0) c in CNF: c -b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ p_928 ∨ b^{16, 59}_2 c -b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ p_928 ∨ b^{16, 59}_1 c -b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ p_928 ∨ -b^{16, 59}_0 c in DIMACS: -12920 12921 -12922 928 12923 0 -12920 12921 -12922 928 12924 0 -12920 12921 -12922 928 -12925 0 c -2-1 --> break c ( b^{16, 58}_2 ∧ b^{16, 58}_1 ∧ -b^{16, 58}_0 ∧ -p_928) -> break c in CNF: c -b^{16, 58}_2 ∨ -b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ p_928 ∨ break c in DIMACS: -12920 -12921 12922 928 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 58}_2 ∧ -b^{16, 58}_1 ∧ -b^{16, 58}_0 ∧ true) c in CNF: c -b^{16, 58}_2 ∨ b^{16, 58}_1 ∨ b^{16, 58}_0 ∨ false c in DIMACS: -12920 12921 12922 0 c 3 does not represent an automaton state. c -(-b^{16, 58}_2 ∧ b^{16, 58}_1 ∧ b^{16, 58}_0 ∧ true) c in CNF: c b^{16, 58}_2 ∨ -b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ false c in DIMACS: 12920 -12921 -12922 0 c -3 does not represent an automaton state. c -( b^{16, 58}_2 ∧ b^{16, 58}_1 ∧ b^{16, 58}_0 ∧ true) c in CNF: c -b^{16, 58}_2 ∨ -b^{16, 58}_1 ∨ -b^{16, 58}_0 ∨ false c in DIMACS: -12920 -12921 -12922 0 c i = 59 c -2+1 --> -1 c ( b^{16, 59}_2 ∧ b^{16, 59}_1 ∧ -b^{16, 59}_0 ∧ p_944) -> ( b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ b^{16, 60}_0) c in CNF: c -b^{16, 59}_2 ∨ -b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ -p_944 ∨ b^{16, 60}_2 c -b^{16, 59}_2 ∨ -b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ -p_944 ∨ -b^{16, 60}_1 c -b^{16, 59}_2 ∨ -b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ -p_944 ∨ b^{16, 60}_0 c in DIMACS: -12923 -12924 12925 -944 12926 0 -12923 -12924 12925 -944 -12927 0 -12923 -12924 12925 -944 12928 0 c -1+1 --> 0 c ( b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ b^{16, 59}_0 ∧ p_944) -> (-b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ -b^{16, 60}_0) c in CNF: c -b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ -p_944 ∨ -b^{16, 60}_2 c -b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ -p_944 ∨ -b^{16, 60}_1 c -b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ -p_944 ∨ -b^{16, 60}_0 c in DIMACS: -12923 12924 -12925 -944 -12926 0 -12923 12924 -12925 -944 -12927 0 -12923 12924 -12925 -944 -12928 0 c 0+1 --> 1 c (-b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ -b^{16, 59}_0 ∧ p_944) -> (-b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ b^{16, 60}_0) c in CNF: c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ -p_944 ∨ -b^{16, 60}_2 c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ -p_944 ∨ -b^{16, 60}_1 c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ -p_944 ∨ b^{16, 60}_0 c in DIMACS: 12923 12924 12925 -944 -12926 0 12923 12924 12925 -944 -12927 0 12923 12924 12925 -944 12928 0 c 1+1 --> 2 c (-b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ b^{16, 59}_0 ∧ p_944) -> (-b^{16, 60}_2 ∧ b^{16, 60}_1 ∧ -b^{16, 60}_0) c in CNF: c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ -p_944 ∨ -b^{16, 60}_2 c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ -p_944 ∨ b^{16, 60}_1 c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ -p_944 ∨ -b^{16, 60}_0 c in DIMACS: 12923 12924 -12925 -944 -12926 0 12923 12924 -12925 -944 12927 0 12923 12924 -12925 -944 -12928 0 c 2+1 --> break c (-b^{16, 59}_2 ∧ b^{16, 59}_1 ∧ -b^{16, 59}_0 ∧ p_944) -> break c in CNF: c b^{16, 59}_2 ∨ -b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ -p_944 ∨ break c in DIMACS: 12923 -12924 12925 -944 1162 0 c 2-1 --> 1 c (-b^{16, 59}_2 ∧ b^{16, 59}_1 ∧ -b^{16, 59}_0 ∧ -p_944) -> (-b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ b^{16, 60}_0) c in CNF: c b^{16, 59}_2 ∨ -b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ p_944 ∨ -b^{16, 60}_2 c b^{16, 59}_2 ∨ -b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ p_944 ∨ -b^{16, 60}_1 c b^{16, 59}_2 ∨ -b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ p_944 ∨ b^{16, 60}_0 c in DIMACS: 12923 -12924 12925 944 -12926 0 12923 -12924 12925 944 -12927 0 12923 -12924 12925 944 12928 0 c 1-1 --> 0 c (-b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ b^{16, 59}_0 ∧ -p_944) -> (-b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ -b^{16, 60}_0) c in CNF: c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ p_944 ∨ -b^{16, 60}_2 c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ p_944 ∨ -b^{16, 60}_1 c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ p_944 ∨ -b^{16, 60}_0 c in DIMACS: 12923 12924 -12925 944 -12926 0 12923 12924 -12925 944 -12927 0 12923 12924 -12925 944 -12928 0 c 0-1 --> -1 c (-b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ -b^{16, 59}_0 ∧ -p_944) -> ( b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ b^{16, 60}_0) c in CNF: c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ p_944 ∨ b^{16, 60}_2 c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ p_944 ∨ -b^{16, 60}_1 c b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ p_944 ∨ b^{16, 60}_0 c in DIMACS: 12923 12924 12925 944 12926 0 12923 12924 12925 944 -12927 0 12923 12924 12925 944 12928 0 c -1-1 --> -2 c ( b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ b^{16, 59}_0 ∧ -p_944) -> ( b^{16, 60}_2 ∧ b^{16, 60}_1 ∧ -b^{16, 60}_0) c in CNF: c -b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ p_944 ∨ b^{16, 60}_2 c -b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ p_944 ∨ b^{16, 60}_1 c -b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ p_944 ∨ -b^{16, 60}_0 c in DIMACS: -12923 12924 -12925 944 12926 0 -12923 12924 -12925 944 12927 0 -12923 12924 -12925 944 -12928 0 c -2-1 --> break c ( b^{16, 59}_2 ∧ b^{16, 59}_1 ∧ -b^{16, 59}_0 ∧ -p_944) -> break c in CNF: c -b^{16, 59}_2 ∨ -b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ p_944 ∨ break c in DIMACS: -12923 -12924 12925 944 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 59}_2 ∧ -b^{16, 59}_1 ∧ -b^{16, 59}_0 ∧ true) c in CNF: c -b^{16, 59}_2 ∨ b^{16, 59}_1 ∨ b^{16, 59}_0 ∨ false c in DIMACS: -12923 12924 12925 0 c 3 does not represent an automaton state. c -(-b^{16, 59}_2 ∧ b^{16, 59}_1 ∧ b^{16, 59}_0 ∧ true) c in CNF: c b^{16, 59}_2 ∨ -b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ false c in DIMACS: 12923 -12924 -12925 0 c -3 does not represent an automaton state. c -( b^{16, 59}_2 ∧ b^{16, 59}_1 ∧ b^{16, 59}_0 ∧ true) c in CNF: c -b^{16, 59}_2 ∨ -b^{16, 59}_1 ∨ -b^{16, 59}_0 ∨ false c in DIMACS: -12923 -12924 -12925 0 c i = 60 c -2+1 --> -1 c ( b^{16, 60}_2 ∧ b^{16, 60}_1 ∧ -b^{16, 60}_0 ∧ p_960) -> ( b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ b^{16, 61}_0) c in CNF: c -b^{16, 60}_2 ∨ -b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ -p_960 ∨ b^{16, 61}_2 c -b^{16, 60}_2 ∨ -b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ -p_960 ∨ -b^{16, 61}_1 c -b^{16, 60}_2 ∨ -b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ -p_960 ∨ b^{16, 61}_0 c in DIMACS: -12926 -12927 12928 -960 12929 0 -12926 -12927 12928 -960 -12930 0 -12926 -12927 12928 -960 12931 0 c -1+1 --> 0 c ( b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ b^{16, 60}_0 ∧ p_960) -> (-b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ -b^{16, 61}_0) c in CNF: c -b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ -p_960 ∨ -b^{16, 61}_2 c -b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ -p_960 ∨ -b^{16, 61}_1 c -b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ -p_960 ∨ -b^{16, 61}_0 c in DIMACS: -12926 12927 -12928 -960 -12929 0 -12926 12927 -12928 -960 -12930 0 -12926 12927 -12928 -960 -12931 0 c 0+1 --> 1 c (-b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ -b^{16, 60}_0 ∧ p_960) -> (-b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ b^{16, 61}_0) c in CNF: c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ -p_960 ∨ -b^{16, 61}_2 c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ -p_960 ∨ -b^{16, 61}_1 c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ -p_960 ∨ b^{16, 61}_0 c in DIMACS: 12926 12927 12928 -960 -12929 0 12926 12927 12928 -960 -12930 0 12926 12927 12928 -960 12931 0 c 1+1 --> 2 c (-b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ b^{16, 60}_0 ∧ p_960) -> (-b^{16, 61}_2 ∧ b^{16, 61}_1 ∧ -b^{16, 61}_0) c in CNF: c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ -p_960 ∨ -b^{16, 61}_2 c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ -p_960 ∨ b^{16, 61}_1 c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ -p_960 ∨ -b^{16, 61}_0 c in DIMACS: 12926 12927 -12928 -960 -12929 0 12926 12927 -12928 -960 12930 0 12926 12927 -12928 -960 -12931 0 c 2+1 --> break c (-b^{16, 60}_2 ∧ b^{16, 60}_1 ∧ -b^{16, 60}_0 ∧ p_960) -> break c in CNF: c b^{16, 60}_2 ∨ -b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ -p_960 ∨ break c in DIMACS: 12926 -12927 12928 -960 1162 0 c 2-1 --> 1 c (-b^{16, 60}_2 ∧ b^{16, 60}_1 ∧ -b^{16, 60}_0 ∧ -p_960) -> (-b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ b^{16, 61}_0) c in CNF: c b^{16, 60}_2 ∨ -b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ p_960 ∨ -b^{16, 61}_2 c b^{16, 60}_2 ∨ -b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ p_960 ∨ -b^{16, 61}_1 c b^{16, 60}_2 ∨ -b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ p_960 ∨ b^{16, 61}_0 c in DIMACS: 12926 -12927 12928 960 -12929 0 12926 -12927 12928 960 -12930 0 12926 -12927 12928 960 12931 0 c 1-1 --> 0 c (-b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ b^{16, 60}_0 ∧ -p_960) -> (-b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ -b^{16, 61}_0) c in CNF: c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ p_960 ∨ -b^{16, 61}_2 c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ p_960 ∨ -b^{16, 61}_1 c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ p_960 ∨ -b^{16, 61}_0 c in DIMACS: 12926 12927 -12928 960 -12929 0 12926 12927 -12928 960 -12930 0 12926 12927 -12928 960 -12931 0 c 0-1 --> -1 c (-b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ -b^{16, 60}_0 ∧ -p_960) -> ( b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ b^{16, 61}_0) c in CNF: c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ p_960 ∨ b^{16, 61}_2 c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ p_960 ∨ -b^{16, 61}_1 c b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ p_960 ∨ b^{16, 61}_0 c in DIMACS: 12926 12927 12928 960 12929 0 12926 12927 12928 960 -12930 0 12926 12927 12928 960 12931 0 c -1-1 --> -2 c ( b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ b^{16, 60}_0 ∧ -p_960) -> ( b^{16, 61}_2 ∧ b^{16, 61}_1 ∧ -b^{16, 61}_0) c in CNF: c -b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ p_960 ∨ b^{16, 61}_2 c -b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ p_960 ∨ b^{16, 61}_1 c -b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ p_960 ∨ -b^{16, 61}_0 c in DIMACS: -12926 12927 -12928 960 12929 0 -12926 12927 -12928 960 12930 0 -12926 12927 -12928 960 -12931 0 c -2-1 --> break c ( b^{16, 60}_2 ∧ b^{16, 60}_1 ∧ -b^{16, 60}_0 ∧ -p_960) -> break c in CNF: c -b^{16, 60}_2 ∨ -b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ p_960 ∨ break c in DIMACS: -12926 -12927 12928 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 60}_2 ∧ -b^{16, 60}_1 ∧ -b^{16, 60}_0 ∧ true) c in CNF: c -b^{16, 60}_2 ∨ b^{16, 60}_1 ∨ b^{16, 60}_0 ∨ false c in DIMACS: -12926 12927 12928 0 c 3 does not represent an automaton state. c -(-b^{16, 60}_2 ∧ b^{16, 60}_1 ∧ b^{16, 60}_0 ∧ true) c in CNF: c b^{16, 60}_2 ∨ -b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ false c in DIMACS: 12926 -12927 -12928 0 c -3 does not represent an automaton state. c -( b^{16, 60}_2 ∧ b^{16, 60}_1 ∧ b^{16, 60}_0 ∧ true) c in CNF: c -b^{16, 60}_2 ∨ -b^{16, 60}_1 ∨ -b^{16, 60}_0 ∨ false c in DIMACS: -12926 -12927 -12928 0 c i = 61 c -2+1 --> -1 c ( b^{16, 61}_2 ∧ b^{16, 61}_1 ∧ -b^{16, 61}_0 ∧ p_976) -> ( b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ b^{16, 62}_0) c in CNF: c -b^{16, 61}_2 ∨ -b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ -p_976 ∨ b^{16, 62}_2 c -b^{16, 61}_2 ∨ -b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ -p_976 ∨ -b^{16, 62}_1 c -b^{16, 61}_2 ∨ -b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ -p_976 ∨ b^{16, 62}_0 c in DIMACS: -12929 -12930 12931 -976 12932 0 -12929 -12930 12931 -976 -12933 0 -12929 -12930 12931 -976 12934 0 c -1+1 --> 0 c ( b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ b^{16, 61}_0 ∧ p_976) -> (-b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ -b^{16, 62}_0) c in CNF: c -b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ -p_976 ∨ -b^{16, 62}_2 c -b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ -p_976 ∨ -b^{16, 62}_1 c -b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ -p_976 ∨ -b^{16, 62}_0 c in DIMACS: -12929 12930 -12931 -976 -12932 0 -12929 12930 -12931 -976 -12933 0 -12929 12930 -12931 -976 -12934 0 c 0+1 --> 1 c (-b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ -b^{16, 61}_0 ∧ p_976) -> (-b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ b^{16, 62}_0) c in CNF: c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ -p_976 ∨ -b^{16, 62}_2 c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ -p_976 ∨ -b^{16, 62}_1 c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ -p_976 ∨ b^{16, 62}_0 c in DIMACS: 12929 12930 12931 -976 -12932 0 12929 12930 12931 -976 -12933 0 12929 12930 12931 -976 12934 0 c 1+1 --> 2 c (-b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ b^{16, 61}_0 ∧ p_976) -> (-b^{16, 62}_2 ∧ b^{16, 62}_1 ∧ -b^{16, 62}_0) c in CNF: c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ -p_976 ∨ -b^{16, 62}_2 c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ -p_976 ∨ b^{16, 62}_1 c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ -p_976 ∨ -b^{16, 62}_0 c in DIMACS: 12929 12930 -12931 -976 -12932 0 12929 12930 -12931 -976 12933 0 12929 12930 -12931 -976 -12934 0 c 2+1 --> break c (-b^{16, 61}_2 ∧ b^{16, 61}_1 ∧ -b^{16, 61}_0 ∧ p_976) -> break c in CNF: c b^{16, 61}_2 ∨ -b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ -p_976 ∨ break c in DIMACS: 12929 -12930 12931 -976 1162 0 c 2-1 --> 1 c (-b^{16, 61}_2 ∧ b^{16, 61}_1 ∧ -b^{16, 61}_0 ∧ -p_976) -> (-b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ b^{16, 62}_0) c in CNF: c b^{16, 61}_2 ∨ -b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ p_976 ∨ -b^{16, 62}_2 c b^{16, 61}_2 ∨ -b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ p_976 ∨ -b^{16, 62}_1 c b^{16, 61}_2 ∨ -b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ p_976 ∨ b^{16, 62}_0 c in DIMACS: 12929 -12930 12931 976 -12932 0 12929 -12930 12931 976 -12933 0 12929 -12930 12931 976 12934 0 c 1-1 --> 0 c (-b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ b^{16, 61}_0 ∧ -p_976) -> (-b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ -b^{16, 62}_0) c in CNF: c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ p_976 ∨ -b^{16, 62}_2 c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ p_976 ∨ -b^{16, 62}_1 c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ p_976 ∨ -b^{16, 62}_0 c in DIMACS: 12929 12930 -12931 976 -12932 0 12929 12930 -12931 976 -12933 0 12929 12930 -12931 976 -12934 0 c 0-1 --> -1 c (-b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ -b^{16, 61}_0 ∧ -p_976) -> ( b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ b^{16, 62}_0) c in CNF: c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ p_976 ∨ b^{16, 62}_2 c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ p_976 ∨ -b^{16, 62}_1 c b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ p_976 ∨ b^{16, 62}_0 c in DIMACS: 12929 12930 12931 976 12932 0 12929 12930 12931 976 -12933 0 12929 12930 12931 976 12934 0 c -1-1 --> -2 c ( b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ b^{16, 61}_0 ∧ -p_976) -> ( b^{16, 62}_2 ∧ b^{16, 62}_1 ∧ -b^{16, 62}_0) c in CNF: c -b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ p_976 ∨ b^{16, 62}_2 c -b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ p_976 ∨ b^{16, 62}_1 c -b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ p_976 ∨ -b^{16, 62}_0 c in DIMACS: -12929 12930 -12931 976 12932 0 -12929 12930 -12931 976 12933 0 -12929 12930 -12931 976 -12934 0 c -2-1 --> break c ( b^{16, 61}_2 ∧ b^{16, 61}_1 ∧ -b^{16, 61}_0 ∧ -p_976) -> break c in CNF: c -b^{16, 61}_2 ∨ -b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ p_976 ∨ break c in DIMACS: -12929 -12930 12931 976 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 61}_2 ∧ -b^{16, 61}_1 ∧ -b^{16, 61}_0 ∧ true) c in CNF: c -b^{16, 61}_2 ∨ b^{16, 61}_1 ∨ b^{16, 61}_0 ∨ false c in DIMACS: -12929 12930 12931 0 c 3 does not represent an automaton state. c -(-b^{16, 61}_2 ∧ b^{16, 61}_1 ∧ b^{16, 61}_0 ∧ true) c in CNF: c b^{16, 61}_2 ∨ -b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ false c in DIMACS: 12929 -12930 -12931 0 c -3 does not represent an automaton state. c -( b^{16, 61}_2 ∧ b^{16, 61}_1 ∧ b^{16, 61}_0 ∧ true) c in CNF: c -b^{16, 61}_2 ∨ -b^{16, 61}_1 ∨ -b^{16, 61}_0 ∨ false c in DIMACS: -12929 -12930 -12931 0 c i = 62 c -2+1 --> -1 c ( b^{16, 62}_2 ∧ b^{16, 62}_1 ∧ -b^{16, 62}_0 ∧ p_992) -> ( b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ b^{16, 63}_0) c in CNF: c -b^{16, 62}_2 ∨ -b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ -p_992 ∨ b^{16, 63}_2 c -b^{16, 62}_2 ∨ -b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ -p_992 ∨ -b^{16, 63}_1 c -b^{16, 62}_2 ∨ -b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ -p_992 ∨ b^{16, 63}_0 c in DIMACS: -12932 -12933 12934 -992 12935 0 -12932 -12933 12934 -992 -12936 0 -12932 -12933 12934 -992 12937 0 c -1+1 --> 0 c ( b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ b^{16, 62}_0 ∧ p_992) -> (-b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ -b^{16, 63}_0) c in CNF: c -b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ -p_992 ∨ -b^{16, 63}_2 c -b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ -p_992 ∨ -b^{16, 63}_1 c -b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ -p_992 ∨ -b^{16, 63}_0 c in DIMACS: -12932 12933 -12934 -992 -12935 0 -12932 12933 -12934 -992 -12936 0 -12932 12933 -12934 -992 -12937 0 c 0+1 --> 1 c (-b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ -b^{16, 62}_0 ∧ p_992) -> (-b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ b^{16, 63}_0) c in CNF: c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ -p_992 ∨ -b^{16, 63}_2 c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ -p_992 ∨ -b^{16, 63}_1 c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ -p_992 ∨ b^{16, 63}_0 c in DIMACS: 12932 12933 12934 -992 -12935 0 12932 12933 12934 -992 -12936 0 12932 12933 12934 -992 12937 0 c 1+1 --> 2 c (-b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ b^{16, 62}_0 ∧ p_992) -> (-b^{16, 63}_2 ∧ b^{16, 63}_1 ∧ -b^{16, 63}_0) c in CNF: c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ -p_992 ∨ -b^{16, 63}_2 c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ -p_992 ∨ b^{16, 63}_1 c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ -p_992 ∨ -b^{16, 63}_0 c in DIMACS: 12932 12933 -12934 -992 -12935 0 12932 12933 -12934 -992 12936 0 12932 12933 -12934 -992 -12937 0 c 2+1 --> break c (-b^{16, 62}_2 ∧ b^{16, 62}_1 ∧ -b^{16, 62}_0 ∧ p_992) -> break c in CNF: c b^{16, 62}_2 ∨ -b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ -p_992 ∨ break c in DIMACS: 12932 -12933 12934 -992 1162 0 c 2-1 --> 1 c (-b^{16, 62}_2 ∧ b^{16, 62}_1 ∧ -b^{16, 62}_0 ∧ -p_992) -> (-b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ b^{16, 63}_0) c in CNF: c b^{16, 62}_2 ∨ -b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ p_992 ∨ -b^{16, 63}_2 c b^{16, 62}_2 ∨ -b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ p_992 ∨ -b^{16, 63}_1 c b^{16, 62}_2 ∨ -b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ p_992 ∨ b^{16, 63}_0 c in DIMACS: 12932 -12933 12934 992 -12935 0 12932 -12933 12934 992 -12936 0 12932 -12933 12934 992 12937 0 c 1-1 --> 0 c (-b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ b^{16, 62}_0 ∧ -p_992) -> (-b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ -b^{16, 63}_0) c in CNF: c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ p_992 ∨ -b^{16, 63}_2 c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ p_992 ∨ -b^{16, 63}_1 c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ p_992 ∨ -b^{16, 63}_0 c in DIMACS: 12932 12933 -12934 992 -12935 0 12932 12933 -12934 992 -12936 0 12932 12933 -12934 992 -12937 0 c 0-1 --> -1 c (-b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ -b^{16, 62}_0 ∧ -p_992) -> ( b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ b^{16, 63}_0) c in CNF: c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ p_992 ∨ b^{16, 63}_2 c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ p_992 ∨ -b^{16, 63}_1 c b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ p_992 ∨ b^{16, 63}_0 c in DIMACS: 12932 12933 12934 992 12935 0 12932 12933 12934 992 -12936 0 12932 12933 12934 992 12937 0 c -1-1 --> -2 c ( b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ b^{16, 62}_0 ∧ -p_992) -> ( b^{16, 63}_2 ∧ b^{16, 63}_1 ∧ -b^{16, 63}_0) c in CNF: c -b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ p_992 ∨ b^{16, 63}_2 c -b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ p_992 ∨ b^{16, 63}_1 c -b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ p_992 ∨ -b^{16, 63}_0 c in DIMACS: -12932 12933 -12934 992 12935 0 -12932 12933 -12934 992 12936 0 -12932 12933 -12934 992 -12937 0 c -2-1 --> break c ( b^{16, 62}_2 ∧ b^{16, 62}_1 ∧ -b^{16, 62}_0 ∧ -p_992) -> break c in CNF: c -b^{16, 62}_2 ∨ -b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ p_992 ∨ break c in DIMACS: -12932 -12933 12934 992 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 62}_2 ∧ -b^{16, 62}_1 ∧ -b^{16, 62}_0 ∧ true) c in CNF: c -b^{16, 62}_2 ∨ b^{16, 62}_1 ∨ b^{16, 62}_0 ∨ false c in DIMACS: -12932 12933 12934 0 c 3 does not represent an automaton state. c -(-b^{16, 62}_2 ∧ b^{16, 62}_1 ∧ b^{16, 62}_0 ∧ true) c in CNF: c b^{16, 62}_2 ∨ -b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ false c in DIMACS: 12932 -12933 -12934 0 c -3 does not represent an automaton state. c -( b^{16, 62}_2 ∧ b^{16, 62}_1 ∧ b^{16, 62}_0 ∧ true) c in CNF: c -b^{16, 62}_2 ∨ -b^{16, 62}_1 ∨ -b^{16, 62}_0 ∨ false c in DIMACS: -12932 -12933 -12934 0 c i = 63 c -2+1 --> -1 c ( b^{16, 63}_2 ∧ b^{16, 63}_1 ∧ -b^{16, 63}_0 ∧ p_1008) -> ( b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ b^{16, 64}_0) c in CNF: c -b^{16, 63}_2 ∨ -b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ -p_1008 ∨ b^{16, 64}_2 c -b^{16, 63}_2 ∨ -b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ -p_1008 ∨ -b^{16, 64}_1 c -b^{16, 63}_2 ∨ -b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ -p_1008 ∨ b^{16, 64}_0 c in DIMACS: -12935 -12936 12937 -1008 12938 0 -12935 -12936 12937 -1008 -12939 0 -12935 -12936 12937 -1008 12940 0 c -1+1 --> 0 c ( b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ b^{16, 63}_0 ∧ p_1008) -> (-b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ -b^{16, 64}_0) c in CNF: c -b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ -p_1008 ∨ -b^{16, 64}_2 c -b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ -p_1008 ∨ -b^{16, 64}_1 c -b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ -p_1008 ∨ -b^{16, 64}_0 c in DIMACS: -12935 12936 -12937 -1008 -12938 0 -12935 12936 -12937 -1008 -12939 0 -12935 12936 -12937 -1008 -12940 0 c 0+1 --> 1 c (-b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ -b^{16, 63}_0 ∧ p_1008) -> (-b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ b^{16, 64}_0) c in CNF: c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ -p_1008 ∨ -b^{16, 64}_2 c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ -p_1008 ∨ -b^{16, 64}_1 c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ -p_1008 ∨ b^{16, 64}_0 c in DIMACS: 12935 12936 12937 -1008 -12938 0 12935 12936 12937 -1008 -12939 0 12935 12936 12937 -1008 12940 0 c 1+1 --> 2 c (-b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ b^{16, 63}_0 ∧ p_1008) -> (-b^{16, 64}_2 ∧ b^{16, 64}_1 ∧ -b^{16, 64}_0) c in CNF: c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ -p_1008 ∨ -b^{16, 64}_2 c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ -p_1008 ∨ b^{16, 64}_1 c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ -p_1008 ∨ -b^{16, 64}_0 c in DIMACS: 12935 12936 -12937 -1008 -12938 0 12935 12936 -12937 -1008 12939 0 12935 12936 -12937 -1008 -12940 0 c 2+1 --> break c (-b^{16, 63}_2 ∧ b^{16, 63}_1 ∧ -b^{16, 63}_0 ∧ p_1008) -> break c in CNF: c b^{16, 63}_2 ∨ -b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ -p_1008 ∨ break c in DIMACS: 12935 -12936 12937 -1008 1162 0 c 2-1 --> 1 c (-b^{16, 63}_2 ∧ b^{16, 63}_1 ∧ -b^{16, 63}_0 ∧ -p_1008) -> (-b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ b^{16, 64}_0) c in CNF: c b^{16, 63}_2 ∨ -b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ p_1008 ∨ -b^{16, 64}_2 c b^{16, 63}_2 ∨ -b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ p_1008 ∨ -b^{16, 64}_1 c b^{16, 63}_2 ∨ -b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ p_1008 ∨ b^{16, 64}_0 c in DIMACS: 12935 -12936 12937 1008 -12938 0 12935 -12936 12937 1008 -12939 0 12935 -12936 12937 1008 12940 0 c 1-1 --> 0 c (-b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ b^{16, 63}_0 ∧ -p_1008) -> (-b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ -b^{16, 64}_0) c in CNF: c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ p_1008 ∨ -b^{16, 64}_2 c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ p_1008 ∨ -b^{16, 64}_1 c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ p_1008 ∨ -b^{16, 64}_0 c in DIMACS: 12935 12936 -12937 1008 -12938 0 12935 12936 -12937 1008 -12939 0 12935 12936 -12937 1008 -12940 0 c 0-1 --> -1 c (-b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ -b^{16, 63}_0 ∧ -p_1008) -> ( b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ b^{16, 64}_0) c in CNF: c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ p_1008 ∨ b^{16, 64}_2 c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ p_1008 ∨ -b^{16, 64}_1 c b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ p_1008 ∨ b^{16, 64}_0 c in DIMACS: 12935 12936 12937 1008 12938 0 12935 12936 12937 1008 -12939 0 12935 12936 12937 1008 12940 0 c -1-1 --> -2 c ( b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ b^{16, 63}_0 ∧ -p_1008) -> ( b^{16, 64}_2 ∧ b^{16, 64}_1 ∧ -b^{16, 64}_0) c in CNF: c -b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ p_1008 ∨ b^{16, 64}_2 c -b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ p_1008 ∨ b^{16, 64}_1 c -b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ p_1008 ∨ -b^{16, 64}_0 c in DIMACS: -12935 12936 -12937 1008 12938 0 -12935 12936 -12937 1008 12939 0 -12935 12936 -12937 1008 -12940 0 c -2-1 --> break c ( b^{16, 63}_2 ∧ b^{16, 63}_1 ∧ -b^{16, 63}_0 ∧ -p_1008) -> break c in CNF: c -b^{16, 63}_2 ∨ -b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ p_1008 ∨ break c in DIMACS: -12935 -12936 12937 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 63}_2 ∧ -b^{16, 63}_1 ∧ -b^{16, 63}_0 ∧ true) c in CNF: c -b^{16, 63}_2 ∨ b^{16, 63}_1 ∨ b^{16, 63}_0 ∨ false c in DIMACS: -12935 12936 12937 0 c 3 does not represent an automaton state. c -(-b^{16, 63}_2 ∧ b^{16, 63}_1 ∧ b^{16, 63}_0 ∧ true) c in CNF: c b^{16, 63}_2 ∨ -b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ false c in DIMACS: 12935 -12936 -12937 0 c -3 does not represent an automaton state. c -( b^{16, 63}_2 ∧ b^{16, 63}_1 ∧ b^{16, 63}_0 ∧ true) c in CNF: c -b^{16, 63}_2 ∨ -b^{16, 63}_1 ∨ -b^{16, 63}_0 ∨ false c in DIMACS: -12935 -12936 -12937 0 c i = 64 c -2+1 --> -1 c ( b^{16, 64}_2 ∧ b^{16, 64}_1 ∧ -b^{16, 64}_0 ∧ p_1024) -> ( b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ b^{16, 65}_0) c in CNF: c -b^{16, 64}_2 ∨ -b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ -p_1024 ∨ b^{16, 65}_2 c -b^{16, 64}_2 ∨ -b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ -p_1024 ∨ -b^{16, 65}_1 c -b^{16, 64}_2 ∨ -b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ -p_1024 ∨ b^{16, 65}_0 c in DIMACS: -12938 -12939 12940 -1024 12941 0 -12938 -12939 12940 -1024 -12942 0 -12938 -12939 12940 -1024 12943 0 c -1+1 --> 0 c ( b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ b^{16, 64}_0 ∧ p_1024) -> (-b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ -b^{16, 65}_0) c in CNF: c -b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ -p_1024 ∨ -b^{16, 65}_2 c -b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ -p_1024 ∨ -b^{16, 65}_1 c -b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ -p_1024 ∨ -b^{16, 65}_0 c in DIMACS: -12938 12939 -12940 -1024 -12941 0 -12938 12939 -12940 -1024 -12942 0 -12938 12939 -12940 -1024 -12943 0 c 0+1 --> 1 c (-b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ -b^{16, 64}_0 ∧ p_1024) -> (-b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ b^{16, 65}_0) c in CNF: c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ -p_1024 ∨ -b^{16, 65}_2 c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ -p_1024 ∨ -b^{16, 65}_1 c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ -p_1024 ∨ b^{16, 65}_0 c in DIMACS: 12938 12939 12940 -1024 -12941 0 12938 12939 12940 -1024 -12942 0 12938 12939 12940 -1024 12943 0 c 1+1 --> 2 c (-b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ b^{16, 64}_0 ∧ p_1024) -> (-b^{16, 65}_2 ∧ b^{16, 65}_1 ∧ -b^{16, 65}_0) c in CNF: c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ -p_1024 ∨ -b^{16, 65}_2 c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ -p_1024 ∨ b^{16, 65}_1 c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ -p_1024 ∨ -b^{16, 65}_0 c in DIMACS: 12938 12939 -12940 -1024 -12941 0 12938 12939 -12940 -1024 12942 0 12938 12939 -12940 -1024 -12943 0 c 2+1 --> break c (-b^{16, 64}_2 ∧ b^{16, 64}_1 ∧ -b^{16, 64}_0 ∧ p_1024) -> break c in CNF: c b^{16, 64}_2 ∨ -b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ -p_1024 ∨ break c in DIMACS: 12938 -12939 12940 -1024 1162 0 c 2-1 --> 1 c (-b^{16, 64}_2 ∧ b^{16, 64}_1 ∧ -b^{16, 64}_0 ∧ -p_1024) -> (-b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ b^{16, 65}_0) c in CNF: c b^{16, 64}_2 ∨ -b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ p_1024 ∨ -b^{16, 65}_2 c b^{16, 64}_2 ∨ -b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ p_1024 ∨ -b^{16, 65}_1 c b^{16, 64}_2 ∨ -b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ p_1024 ∨ b^{16, 65}_0 c in DIMACS: 12938 -12939 12940 1024 -12941 0 12938 -12939 12940 1024 -12942 0 12938 -12939 12940 1024 12943 0 c 1-1 --> 0 c (-b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ b^{16, 64}_0 ∧ -p_1024) -> (-b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ -b^{16, 65}_0) c in CNF: c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ p_1024 ∨ -b^{16, 65}_2 c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ p_1024 ∨ -b^{16, 65}_1 c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ p_1024 ∨ -b^{16, 65}_0 c in DIMACS: 12938 12939 -12940 1024 -12941 0 12938 12939 -12940 1024 -12942 0 12938 12939 -12940 1024 -12943 0 c 0-1 --> -1 c (-b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ -b^{16, 64}_0 ∧ -p_1024) -> ( b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ b^{16, 65}_0) c in CNF: c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ p_1024 ∨ b^{16, 65}_2 c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ p_1024 ∨ -b^{16, 65}_1 c b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ p_1024 ∨ b^{16, 65}_0 c in DIMACS: 12938 12939 12940 1024 12941 0 12938 12939 12940 1024 -12942 0 12938 12939 12940 1024 12943 0 c -1-1 --> -2 c ( b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ b^{16, 64}_0 ∧ -p_1024) -> ( b^{16, 65}_2 ∧ b^{16, 65}_1 ∧ -b^{16, 65}_0) c in CNF: c -b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ p_1024 ∨ b^{16, 65}_2 c -b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ p_1024 ∨ b^{16, 65}_1 c -b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ p_1024 ∨ -b^{16, 65}_0 c in DIMACS: -12938 12939 -12940 1024 12941 0 -12938 12939 -12940 1024 12942 0 -12938 12939 -12940 1024 -12943 0 c -2-1 --> break c ( b^{16, 64}_2 ∧ b^{16, 64}_1 ∧ -b^{16, 64}_0 ∧ -p_1024) -> break c in CNF: c -b^{16, 64}_2 ∨ -b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ p_1024 ∨ break c in DIMACS: -12938 -12939 12940 1024 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 64}_2 ∧ -b^{16, 64}_1 ∧ -b^{16, 64}_0 ∧ true) c in CNF: c -b^{16, 64}_2 ∨ b^{16, 64}_1 ∨ b^{16, 64}_0 ∨ false c in DIMACS: -12938 12939 12940 0 c 3 does not represent an automaton state. c -(-b^{16, 64}_2 ∧ b^{16, 64}_1 ∧ b^{16, 64}_0 ∧ true) c in CNF: c b^{16, 64}_2 ∨ -b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ false c in DIMACS: 12938 -12939 -12940 0 c -3 does not represent an automaton state. c -( b^{16, 64}_2 ∧ b^{16, 64}_1 ∧ b^{16, 64}_0 ∧ true) c in CNF: c -b^{16, 64}_2 ∨ -b^{16, 64}_1 ∨ -b^{16, 64}_0 ∨ false c in DIMACS: -12938 -12939 -12940 0 c i = 65 c -2+1 --> -1 c ( b^{16, 65}_2 ∧ b^{16, 65}_1 ∧ -b^{16, 65}_0 ∧ p_1040) -> ( b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ b^{16, 66}_0) c in CNF: c -b^{16, 65}_2 ∨ -b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ -p_1040 ∨ b^{16, 66}_2 c -b^{16, 65}_2 ∨ -b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ -p_1040 ∨ -b^{16, 66}_1 c -b^{16, 65}_2 ∨ -b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ -p_1040 ∨ b^{16, 66}_0 c in DIMACS: -12941 -12942 12943 -1040 12944 0 -12941 -12942 12943 -1040 -12945 0 -12941 -12942 12943 -1040 12946 0 c -1+1 --> 0 c ( b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ b^{16, 65}_0 ∧ p_1040) -> (-b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ -b^{16, 66}_0) c in CNF: c -b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ -p_1040 ∨ -b^{16, 66}_2 c -b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ -p_1040 ∨ -b^{16, 66}_1 c -b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ -p_1040 ∨ -b^{16, 66}_0 c in DIMACS: -12941 12942 -12943 -1040 -12944 0 -12941 12942 -12943 -1040 -12945 0 -12941 12942 -12943 -1040 -12946 0 c 0+1 --> 1 c (-b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ -b^{16, 65}_0 ∧ p_1040) -> (-b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ b^{16, 66}_0) c in CNF: c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ -p_1040 ∨ -b^{16, 66}_2 c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ -p_1040 ∨ -b^{16, 66}_1 c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ -p_1040 ∨ b^{16, 66}_0 c in DIMACS: 12941 12942 12943 -1040 -12944 0 12941 12942 12943 -1040 -12945 0 12941 12942 12943 -1040 12946 0 c 1+1 --> 2 c (-b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ b^{16, 65}_0 ∧ p_1040) -> (-b^{16, 66}_2 ∧ b^{16, 66}_1 ∧ -b^{16, 66}_0) c in CNF: c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ -p_1040 ∨ -b^{16, 66}_2 c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ -p_1040 ∨ b^{16, 66}_1 c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ -p_1040 ∨ -b^{16, 66}_0 c in DIMACS: 12941 12942 -12943 -1040 -12944 0 12941 12942 -12943 -1040 12945 0 12941 12942 -12943 -1040 -12946 0 c 2+1 --> break c (-b^{16, 65}_2 ∧ b^{16, 65}_1 ∧ -b^{16, 65}_0 ∧ p_1040) -> break c in CNF: c b^{16, 65}_2 ∨ -b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ -p_1040 ∨ break c in DIMACS: 12941 -12942 12943 -1040 1162 0 c 2-1 --> 1 c (-b^{16, 65}_2 ∧ b^{16, 65}_1 ∧ -b^{16, 65}_0 ∧ -p_1040) -> (-b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ b^{16, 66}_0) c in CNF: c b^{16, 65}_2 ∨ -b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ p_1040 ∨ -b^{16, 66}_2 c b^{16, 65}_2 ∨ -b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ p_1040 ∨ -b^{16, 66}_1 c b^{16, 65}_2 ∨ -b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ p_1040 ∨ b^{16, 66}_0 c in DIMACS: 12941 -12942 12943 1040 -12944 0 12941 -12942 12943 1040 -12945 0 12941 -12942 12943 1040 12946 0 c 1-1 --> 0 c (-b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ b^{16, 65}_0 ∧ -p_1040) -> (-b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ -b^{16, 66}_0) c in CNF: c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ p_1040 ∨ -b^{16, 66}_2 c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ p_1040 ∨ -b^{16, 66}_1 c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ p_1040 ∨ -b^{16, 66}_0 c in DIMACS: 12941 12942 -12943 1040 -12944 0 12941 12942 -12943 1040 -12945 0 12941 12942 -12943 1040 -12946 0 c 0-1 --> -1 c (-b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ -b^{16, 65}_0 ∧ -p_1040) -> ( b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ b^{16, 66}_0) c in CNF: c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ p_1040 ∨ b^{16, 66}_2 c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ p_1040 ∨ -b^{16, 66}_1 c b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ p_1040 ∨ b^{16, 66}_0 c in DIMACS: 12941 12942 12943 1040 12944 0 12941 12942 12943 1040 -12945 0 12941 12942 12943 1040 12946 0 c -1-1 --> -2 c ( b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ b^{16, 65}_0 ∧ -p_1040) -> ( b^{16, 66}_2 ∧ b^{16, 66}_1 ∧ -b^{16, 66}_0) c in CNF: c -b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ p_1040 ∨ b^{16, 66}_2 c -b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ p_1040 ∨ b^{16, 66}_1 c -b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ p_1040 ∨ -b^{16, 66}_0 c in DIMACS: -12941 12942 -12943 1040 12944 0 -12941 12942 -12943 1040 12945 0 -12941 12942 -12943 1040 -12946 0 c -2-1 --> break c ( b^{16, 65}_2 ∧ b^{16, 65}_1 ∧ -b^{16, 65}_0 ∧ -p_1040) -> break c in CNF: c -b^{16, 65}_2 ∨ -b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ p_1040 ∨ break c in DIMACS: -12941 -12942 12943 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 65}_2 ∧ -b^{16, 65}_1 ∧ -b^{16, 65}_0 ∧ true) c in CNF: c -b^{16, 65}_2 ∨ b^{16, 65}_1 ∨ b^{16, 65}_0 ∨ false c in DIMACS: -12941 12942 12943 0 c 3 does not represent an automaton state. c -(-b^{16, 65}_2 ∧ b^{16, 65}_1 ∧ b^{16, 65}_0 ∧ true) c in CNF: c b^{16, 65}_2 ∨ -b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ false c in DIMACS: 12941 -12942 -12943 0 c -3 does not represent an automaton state. c -( b^{16, 65}_2 ∧ b^{16, 65}_1 ∧ b^{16, 65}_0 ∧ true) c in CNF: c -b^{16, 65}_2 ∨ -b^{16, 65}_1 ∨ -b^{16, 65}_0 ∨ false c in DIMACS: -12941 -12942 -12943 0 c i = 66 c -2+1 --> -1 c ( b^{16, 66}_2 ∧ b^{16, 66}_1 ∧ -b^{16, 66}_0 ∧ p_1056) -> ( b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ b^{16, 67}_0) c in CNF: c -b^{16, 66}_2 ∨ -b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ -p_1056 ∨ b^{16, 67}_2 c -b^{16, 66}_2 ∨ -b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ -p_1056 ∨ -b^{16, 67}_1 c -b^{16, 66}_2 ∨ -b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ -p_1056 ∨ b^{16, 67}_0 c in DIMACS: -12944 -12945 12946 -1056 12947 0 -12944 -12945 12946 -1056 -12948 0 -12944 -12945 12946 -1056 12949 0 c -1+1 --> 0 c ( b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ b^{16, 66}_0 ∧ p_1056) -> (-b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ -b^{16, 67}_0) c in CNF: c -b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ -p_1056 ∨ -b^{16, 67}_2 c -b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ -p_1056 ∨ -b^{16, 67}_1 c -b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ -p_1056 ∨ -b^{16, 67}_0 c in DIMACS: -12944 12945 -12946 -1056 -12947 0 -12944 12945 -12946 -1056 -12948 0 -12944 12945 -12946 -1056 -12949 0 c 0+1 --> 1 c (-b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ -b^{16, 66}_0 ∧ p_1056) -> (-b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ b^{16, 67}_0) c in CNF: c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ -p_1056 ∨ -b^{16, 67}_2 c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ -p_1056 ∨ -b^{16, 67}_1 c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ -p_1056 ∨ b^{16, 67}_0 c in DIMACS: 12944 12945 12946 -1056 -12947 0 12944 12945 12946 -1056 -12948 0 12944 12945 12946 -1056 12949 0 c 1+1 --> 2 c (-b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ b^{16, 66}_0 ∧ p_1056) -> (-b^{16, 67}_2 ∧ b^{16, 67}_1 ∧ -b^{16, 67}_0) c in CNF: c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ -p_1056 ∨ -b^{16, 67}_2 c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ -p_1056 ∨ b^{16, 67}_1 c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ -p_1056 ∨ -b^{16, 67}_0 c in DIMACS: 12944 12945 -12946 -1056 -12947 0 12944 12945 -12946 -1056 12948 0 12944 12945 -12946 -1056 -12949 0 c 2+1 --> break c (-b^{16, 66}_2 ∧ b^{16, 66}_1 ∧ -b^{16, 66}_0 ∧ p_1056) -> break c in CNF: c b^{16, 66}_2 ∨ -b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ -p_1056 ∨ break c in DIMACS: 12944 -12945 12946 -1056 1162 0 c 2-1 --> 1 c (-b^{16, 66}_2 ∧ b^{16, 66}_1 ∧ -b^{16, 66}_0 ∧ -p_1056) -> (-b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ b^{16, 67}_0) c in CNF: c b^{16, 66}_2 ∨ -b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ p_1056 ∨ -b^{16, 67}_2 c b^{16, 66}_2 ∨ -b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ p_1056 ∨ -b^{16, 67}_1 c b^{16, 66}_2 ∨ -b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ p_1056 ∨ b^{16, 67}_0 c in DIMACS: 12944 -12945 12946 1056 -12947 0 12944 -12945 12946 1056 -12948 0 12944 -12945 12946 1056 12949 0 c 1-1 --> 0 c (-b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ b^{16, 66}_0 ∧ -p_1056) -> (-b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ -b^{16, 67}_0) c in CNF: c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ p_1056 ∨ -b^{16, 67}_2 c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ p_1056 ∨ -b^{16, 67}_1 c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ p_1056 ∨ -b^{16, 67}_0 c in DIMACS: 12944 12945 -12946 1056 -12947 0 12944 12945 -12946 1056 -12948 0 12944 12945 -12946 1056 -12949 0 c 0-1 --> -1 c (-b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ -b^{16, 66}_0 ∧ -p_1056) -> ( b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ b^{16, 67}_0) c in CNF: c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ p_1056 ∨ b^{16, 67}_2 c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ p_1056 ∨ -b^{16, 67}_1 c b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ p_1056 ∨ b^{16, 67}_0 c in DIMACS: 12944 12945 12946 1056 12947 0 12944 12945 12946 1056 -12948 0 12944 12945 12946 1056 12949 0 c -1-1 --> -2 c ( b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ b^{16, 66}_0 ∧ -p_1056) -> ( b^{16, 67}_2 ∧ b^{16, 67}_1 ∧ -b^{16, 67}_0) c in CNF: c -b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ p_1056 ∨ b^{16, 67}_2 c -b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ p_1056 ∨ b^{16, 67}_1 c -b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ p_1056 ∨ -b^{16, 67}_0 c in DIMACS: -12944 12945 -12946 1056 12947 0 -12944 12945 -12946 1056 12948 0 -12944 12945 -12946 1056 -12949 0 c -2-1 --> break c ( b^{16, 66}_2 ∧ b^{16, 66}_1 ∧ -b^{16, 66}_0 ∧ -p_1056) -> break c in CNF: c -b^{16, 66}_2 ∨ -b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ p_1056 ∨ break c in DIMACS: -12944 -12945 12946 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 66}_2 ∧ -b^{16, 66}_1 ∧ -b^{16, 66}_0 ∧ true) c in CNF: c -b^{16, 66}_2 ∨ b^{16, 66}_1 ∨ b^{16, 66}_0 ∨ false c in DIMACS: -12944 12945 12946 0 c 3 does not represent an automaton state. c -(-b^{16, 66}_2 ∧ b^{16, 66}_1 ∧ b^{16, 66}_0 ∧ true) c in CNF: c b^{16, 66}_2 ∨ -b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ false c in DIMACS: 12944 -12945 -12946 0 c -3 does not represent an automaton state. c -( b^{16, 66}_2 ∧ b^{16, 66}_1 ∧ b^{16, 66}_0 ∧ true) c in CNF: c -b^{16, 66}_2 ∨ -b^{16, 66}_1 ∨ -b^{16, 66}_0 ∨ false c in DIMACS: -12944 -12945 -12946 0 c i = 67 c -2+1 --> -1 c ( b^{16, 67}_2 ∧ b^{16, 67}_1 ∧ -b^{16, 67}_0 ∧ p_1072) -> ( b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ b^{16, 68}_0) c in CNF: c -b^{16, 67}_2 ∨ -b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ -p_1072 ∨ b^{16, 68}_2 c -b^{16, 67}_2 ∨ -b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ -p_1072 ∨ -b^{16, 68}_1 c -b^{16, 67}_2 ∨ -b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ -p_1072 ∨ b^{16, 68}_0 c in DIMACS: -12947 -12948 12949 -1072 12950 0 -12947 -12948 12949 -1072 -12951 0 -12947 -12948 12949 -1072 12952 0 c -1+1 --> 0 c ( b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ b^{16, 67}_0 ∧ p_1072) -> (-b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ -b^{16, 68}_0) c in CNF: c -b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ -p_1072 ∨ -b^{16, 68}_2 c -b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ -p_1072 ∨ -b^{16, 68}_1 c -b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ -p_1072 ∨ -b^{16, 68}_0 c in DIMACS: -12947 12948 -12949 -1072 -12950 0 -12947 12948 -12949 -1072 -12951 0 -12947 12948 -12949 -1072 -12952 0 c 0+1 --> 1 c (-b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ -b^{16, 67}_0 ∧ p_1072) -> (-b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ b^{16, 68}_0) c in CNF: c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ -p_1072 ∨ -b^{16, 68}_2 c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ -p_1072 ∨ -b^{16, 68}_1 c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ -p_1072 ∨ b^{16, 68}_0 c in DIMACS: 12947 12948 12949 -1072 -12950 0 12947 12948 12949 -1072 -12951 0 12947 12948 12949 -1072 12952 0 c 1+1 --> 2 c (-b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ b^{16, 67}_0 ∧ p_1072) -> (-b^{16, 68}_2 ∧ b^{16, 68}_1 ∧ -b^{16, 68}_0) c in CNF: c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ -p_1072 ∨ -b^{16, 68}_2 c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ -p_1072 ∨ b^{16, 68}_1 c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ -p_1072 ∨ -b^{16, 68}_0 c in DIMACS: 12947 12948 -12949 -1072 -12950 0 12947 12948 -12949 -1072 12951 0 12947 12948 -12949 -1072 -12952 0 c 2+1 --> break c (-b^{16, 67}_2 ∧ b^{16, 67}_1 ∧ -b^{16, 67}_0 ∧ p_1072) -> break c in CNF: c b^{16, 67}_2 ∨ -b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ -p_1072 ∨ break c in DIMACS: 12947 -12948 12949 -1072 1162 0 c 2-1 --> 1 c (-b^{16, 67}_2 ∧ b^{16, 67}_1 ∧ -b^{16, 67}_0 ∧ -p_1072) -> (-b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ b^{16, 68}_0) c in CNF: c b^{16, 67}_2 ∨ -b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ p_1072 ∨ -b^{16, 68}_2 c b^{16, 67}_2 ∨ -b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ p_1072 ∨ -b^{16, 68}_1 c b^{16, 67}_2 ∨ -b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ p_1072 ∨ b^{16, 68}_0 c in DIMACS: 12947 -12948 12949 1072 -12950 0 12947 -12948 12949 1072 -12951 0 12947 -12948 12949 1072 12952 0 c 1-1 --> 0 c (-b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ b^{16, 67}_0 ∧ -p_1072) -> (-b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ -b^{16, 68}_0) c in CNF: c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ p_1072 ∨ -b^{16, 68}_2 c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ p_1072 ∨ -b^{16, 68}_1 c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ p_1072 ∨ -b^{16, 68}_0 c in DIMACS: 12947 12948 -12949 1072 -12950 0 12947 12948 -12949 1072 -12951 0 12947 12948 -12949 1072 -12952 0 c 0-1 --> -1 c (-b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ -b^{16, 67}_0 ∧ -p_1072) -> ( b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ b^{16, 68}_0) c in CNF: c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ p_1072 ∨ b^{16, 68}_2 c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ p_1072 ∨ -b^{16, 68}_1 c b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ p_1072 ∨ b^{16, 68}_0 c in DIMACS: 12947 12948 12949 1072 12950 0 12947 12948 12949 1072 -12951 0 12947 12948 12949 1072 12952 0 c -1-1 --> -2 c ( b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ b^{16, 67}_0 ∧ -p_1072) -> ( b^{16, 68}_2 ∧ b^{16, 68}_1 ∧ -b^{16, 68}_0) c in CNF: c -b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ p_1072 ∨ b^{16, 68}_2 c -b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ p_1072 ∨ b^{16, 68}_1 c -b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ p_1072 ∨ -b^{16, 68}_0 c in DIMACS: -12947 12948 -12949 1072 12950 0 -12947 12948 -12949 1072 12951 0 -12947 12948 -12949 1072 -12952 0 c -2-1 --> break c ( b^{16, 67}_2 ∧ b^{16, 67}_1 ∧ -b^{16, 67}_0 ∧ -p_1072) -> break c in CNF: c -b^{16, 67}_2 ∨ -b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ p_1072 ∨ break c in DIMACS: -12947 -12948 12949 1072 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 67}_2 ∧ -b^{16, 67}_1 ∧ -b^{16, 67}_0 ∧ true) c in CNF: c -b^{16, 67}_2 ∨ b^{16, 67}_1 ∨ b^{16, 67}_0 ∨ false c in DIMACS: -12947 12948 12949 0 c 3 does not represent an automaton state. c -(-b^{16, 67}_2 ∧ b^{16, 67}_1 ∧ b^{16, 67}_0 ∧ true) c in CNF: c b^{16, 67}_2 ∨ -b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ false c in DIMACS: 12947 -12948 -12949 0 c -3 does not represent an automaton state. c -( b^{16, 67}_2 ∧ b^{16, 67}_1 ∧ b^{16, 67}_0 ∧ true) c in CNF: c -b^{16, 67}_2 ∨ -b^{16, 67}_1 ∨ -b^{16, 67}_0 ∨ false c in DIMACS: -12947 -12948 -12949 0 c i = 68 c -2+1 --> -1 c ( b^{16, 68}_2 ∧ b^{16, 68}_1 ∧ -b^{16, 68}_0 ∧ p_1088) -> ( b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ b^{16, 69}_0) c in CNF: c -b^{16, 68}_2 ∨ -b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ -p_1088 ∨ b^{16, 69}_2 c -b^{16, 68}_2 ∨ -b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ -p_1088 ∨ -b^{16, 69}_1 c -b^{16, 68}_2 ∨ -b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ -p_1088 ∨ b^{16, 69}_0 c in DIMACS: -12950 -12951 12952 -1088 12953 0 -12950 -12951 12952 -1088 -12954 0 -12950 -12951 12952 -1088 12955 0 c -1+1 --> 0 c ( b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ b^{16, 68}_0 ∧ p_1088) -> (-b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ -b^{16, 69}_0) c in CNF: c -b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ -p_1088 ∨ -b^{16, 69}_2 c -b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ -p_1088 ∨ -b^{16, 69}_1 c -b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ -p_1088 ∨ -b^{16, 69}_0 c in DIMACS: -12950 12951 -12952 -1088 -12953 0 -12950 12951 -12952 -1088 -12954 0 -12950 12951 -12952 -1088 -12955 0 c 0+1 --> 1 c (-b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ -b^{16, 68}_0 ∧ p_1088) -> (-b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ b^{16, 69}_0) c in CNF: c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ -p_1088 ∨ -b^{16, 69}_2 c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ -p_1088 ∨ -b^{16, 69}_1 c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ -p_1088 ∨ b^{16, 69}_0 c in DIMACS: 12950 12951 12952 -1088 -12953 0 12950 12951 12952 -1088 -12954 0 12950 12951 12952 -1088 12955 0 c 1+1 --> 2 c (-b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ b^{16, 68}_0 ∧ p_1088) -> (-b^{16, 69}_2 ∧ b^{16, 69}_1 ∧ -b^{16, 69}_0) c in CNF: c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ -p_1088 ∨ -b^{16, 69}_2 c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ -p_1088 ∨ b^{16, 69}_1 c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ -p_1088 ∨ -b^{16, 69}_0 c in DIMACS: 12950 12951 -12952 -1088 -12953 0 12950 12951 -12952 -1088 12954 0 12950 12951 -12952 -1088 -12955 0 c 2+1 --> break c (-b^{16, 68}_2 ∧ b^{16, 68}_1 ∧ -b^{16, 68}_0 ∧ p_1088) -> break c in CNF: c b^{16, 68}_2 ∨ -b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ -p_1088 ∨ break c in DIMACS: 12950 -12951 12952 -1088 1162 0 c 2-1 --> 1 c (-b^{16, 68}_2 ∧ b^{16, 68}_1 ∧ -b^{16, 68}_0 ∧ -p_1088) -> (-b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ b^{16, 69}_0) c in CNF: c b^{16, 68}_2 ∨ -b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ p_1088 ∨ -b^{16, 69}_2 c b^{16, 68}_2 ∨ -b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ p_1088 ∨ -b^{16, 69}_1 c b^{16, 68}_2 ∨ -b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ p_1088 ∨ b^{16, 69}_0 c in DIMACS: 12950 -12951 12952 1088 -12953 0 12950 -12951 12952 1088 -12954 0 12950 -12951 12952 1088 12955 0 c 1-1 --> 0 c (-b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ b^{16, 68}_0 ∧ -p_1088) -> (-b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ -b^{16, 69}_0) c in CNF: c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ p_1088 ∨ -b^{16, 69}_2 c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ p_1088 ∨ -b^{16, 69}_1 c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ p_1088 ∨ -b^{16, 69}_0 c in DIMACS: 12950 12951 -12952 1088 -12953 0 12950 12951 -12952 1088 -12954 0 12950 12951 -12952 1088 -12955 0 c 0-1 --> -1 c (-b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ -b^{16, 68}_0 ∧ -p_1088) -> ( b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ b^{16, 69}_0) c in CNF: c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ p_1088 ∨ b^{16, 69}_2 c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ p_1088 ∨ -b^{16, 69}_1 c b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ p_1088 ∨ b^{16, 69}_0 c in DIMACS: 12950 12951 12952 1088 12953 0 12950 12951 12952 1088 -12954 0 12950 12951 12952 1088 12955 0 c -1-1 --> -2 c ( b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ b^{16, 68}_0 ∧ -p_1088) -> ( b^{16, 69}_2 ∧ b^{16, 69}_1 ∧ -b^{16, 69}_0) c in CNF: c -b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ p_1088 ∨ b^{16, 69}_2 c -b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ p_1088 ∨ b^{16, 69}_1 c -b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ p_1088 ∨ -b^{16, 69}_0 c in DIMACS: -12950 12951 -12952 1088 12953 0 -12950 12951 -12952 1088 12954 0 -12950 12951 -12952 1088 -12955 0 c -2-1 --> break c ( b^{16, 68}_2 ∧ b^{16, 68}_1 ∧ -b^{16, 68}_0 ∧ -p_1088) -> break c in CNF: c -b^{16, 68}_2 ∨ -b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ p_1088 ∨ break c in DIMACS: -12950 -12951 12952 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 68}_2 ∧ -b^{16, 68}_1 ∧ -b^{16, 68}_0 ∧ true) c in CNF: c -b^{16, 68}_2 ∨ b^{16, 68}_1 ∨ b^{16, 68}_0 ∨ false c in DIMACS: -12950 12951 12952 0 c 3 does not represent an automaton state. c -(-b^{16, 68}_2 ∧ b^{16, 68}_1 ∧ b^{16, 68}_0 ∧ true) c in CNF: c b^{16, 68}_2 ∨ -b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ false c in DIMACS: 12950 -12951 -12952 0 c -3 does not represent an automaton state. c -( b^{16, 68}_2 ∧ b^{16, 68}_1 ∧ b^{16, 68}_0 ∧ true) c in CNF: c -b^{16, 68}_2 ∨ -b^{16, 68}_1 ∨ -b^{16, 68}_0 ∨ false c in DIMACS: -12950 -12951 -12952 0 c i = 69 c -2+1 --> -1 c ( b^{16, 69}_2 ∧ b^{16, 69}_1 ∧ -b^{16, 69}_0 ∧ p_1104) -> ( b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ b^{16, 70}_0) c in CNF: c -b^{16, 69}_2 ∨ -b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ -p_1104 ∨ b^{16, 70}_2 c -b^{16, 69}_2 ∨ -b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ -p_1104 ∨ -b^{16, 70}_1 c -b^{16, 69}_2 ∨ -b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ -p_1104 ∨ b^{16, 70}_0 c in DIMACS: -12953 -12954 12955 -1104 12956 0 -12953 -12954 12955 -1104 -12957 0 -12953 -12954 12955 -1104 12958 0 c -1+1 --> 0 c ( b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ b^{16, 69}_0 ∧ p_1104) -> (-b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ -b^{16, 70}_0) c in CNF: c -b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ -p_1104 ∨ -b^{16, 70}_2 c -b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ -p_1104 ∨ -b^{16, 70}_1 c -b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ -p_1104 ∨ -b^{16, 70}_0 c in DIMACS: -12953 12954 -12955 -1104 -12956 0 -12953 12954 -12955 -1104 -12957 0 -12953 12954 -12955 -1104 -12958 0 c 0+1 --> 1 c (-b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ -b^{16, 69}_0 ∧ p_1104) -> (-b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ b^{16, 70}_0) c in CNF: c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ -p_1104 ∨ -b^{16, 70}_2 c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ -p_1104 ∨ -b^{16, 70}_1 c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ -p_1104 ∨ b^{16, 70}_0 c in DIMACS: 12953 12954 12955 -1104 -12956 0 12953 12954 12955 -1104 -12957 0 12953 12954 12955 -1104 12958 0 c 1+1 --> 2 c (-b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ b^{16, 69}_0 ∧ p_1104) -> (-b^{16, 70}_2 ∧ b^{16, 70}_1 ∧ -b^{16, 70}_0) c in CNF: c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ -p_1104 ∨ -b^{16, 70}_2 c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ -p_1104 ∨ b^{16, 70}_1 c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ -p_1104 ∨ -b^{16, 70}_0 c in DIMACS: 12953 12954 -12955 -1104 -12956 0 12953 12954 -12955 -1104 12957 0 12953 12954 -12955 -1104 -12958 0 c 2+1 --> break c (-b^{16, 69}_2 ∧ b^{16, 69}_1 ∧ -b^{16, 69}_0 ∧ p_1104) -> break c in CNF: c b^{16, 69}_2 ∨ -b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ -p_1104 ∨ break c in DIMACS: 12953 -12954 12955 -1104 1162 0 c 2-1 --> 1 c (-b^{16, 69}_2 ∧ b^{16, 69}_1 ∧ -b^{16, 69}_0 ∧ -p_1104) -> (-b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ b^{16, 70}_0) c in CNF: c b^{16, 69}_2 ∨ -b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ p_1104 ∨ -b^{16, 70}_2 c b^{16, 69}_2 ∨ -b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ p_1104 ∨ -b^{16, 70}_1 c b^{16, 69}_2 ∨ -b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ p_1104 ∨ b^{16, 70}_0 c in DIMACS: 12953 -12954 12955 1104 -12956 0 12953 -12954 12955 1104 -12957 0 12953 -12954 12955 1104 12958 0 c 1-1 --> 0 c (-b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ b^{16, 69}_0 ∧ -p_1104) -> (-b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ -b^{16, 70}_0) c in CNF: c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ p_1104 ∨ -b^{16, 70}_2 c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ p_1104 ∨ -b^{16, 70}_1 c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ p_1104 ∨ -b^{16, 70}_0 c in DIMACS: 12953 12954 -12955 1104 -12956 0 12953 12954 -12955 1104 -12957 0 12953 12954 -12955 1104 -12958 0 c 0-1 --> -1 c (-b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ -b^{16, 69}_0 ∧ -p_1104) -> ( b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ b^{16, 70}_0) c in CNF: c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ p_1104 ∨ b^{16, 70}_2 c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ p_1104 ∨ -b^{16, 70}_1 c b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ p_1104 ∨ b^{16, 70}_0 c in DIMACS: 12953 12954 12955 1104 12956 0 12953 12954 12955 1104 -12957 0 12953 12954 12955 1104 12958 0 c -1-1 --> -2 c ( b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ b^{16, 69}_0 ∧ -p_1104) -> ( b^{16, 70}_2 ∧ b^{16, 70}_1 ∧ -b^{16, 70}_0) c in CNF: c -b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ p_1104 ∨ b^{16, 70}_2 c -b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ p_1104 ∨ b^{16, 70}_1 c -b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ p_1104 ∨ -b^{16, 70}_0 c in DIMACS: -12953 12954 -12955 1104 12956 0 -12953 12954 -12955 1104 12957 0 -12953 12954 -12955 1104 -12958 0 c -2-1 --> break c ( b^{16, 69}_2 ∧ b^{16, 69}_1 ∧ -b^{16, 69}_0 ∧ -p_1104) -> break c in CNF: c -b^{16, 69}_2 ∨ -b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ p_1104 ∨ break c in DIMACS: -12953 -12954 12955 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 69}_2 ∧ -b^{16, 69}_1 ∧ -b^{16, 69}_0 ∧ true) c in CNF: c -b^{16, 69}_2 ∨ b^{16, 69}_1 ∨ b^{16, 69}_0 ∨ false c in DIMACS: -12953 12954 12955 0 c 3 does not represent an automaton state. c -(-b^{16, 69}_2 ∧ b^{16, 69}_1 ∧ b^{16, 69}_0 ∧ true) c in CNF: c b^{16, 69}_2 ∨ -b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ false c in DIMACS: 12953 -12954 -12955 0 c -3 does not represent an automaton state. c -( b^{16, 69}_2 ∧ b^{16, 69}_1 ∧ b^{16, 69}_0 ∧ true) c in CNF: c -b^{16, 69}_2 ∨ -b^{16, 69}_1 ∨ -b^{16, 69}_0 ∨ false c in DIMACS: -12953 -12954 -12955 0 c i = 70 c -2+1 --> -1 c ( b^{16, 70}_2 ∧ b^{16, 70}_1 ∧ -b^{16, 70}_0 ∧ p_1120) -> ( b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ b^{16, 71}_0) c in CNF: c -b^{16, 70}_2 ∨ -b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ -p_1120 ∨ b^{16, 71}_2 c -b^{16, 70}_2 ∨ -b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ -p_1120 ∨ -b^{16, 71}_1 c -b^{16, 70}_2 ∨ -b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ -p_1120 ∨ b^{16, 71}_0 c in DIMACS: -12956 -12957 12958 -1120 12959 0 -12956 -12957 12958 -1120 -12960 0 -12956 -12957 12958 -1120 12961 0 c -1+1 --> 0 c ( b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ b^{16, 70}_0 ∧ p_1120) -> (-b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ -b^{16, 71}_0) c in CNF: c -b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ -p_1120 ∨ -b^{16, 71}_2 c -b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ -p_1120 ∨ -b^{16, 71}_1 c -b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ -p_1120 ∨ -b^{16, 71}_0 c in DIMACS: -12956 12957 -12958 -1120 -12959 0 -12956 12957 -12958 -1120 -12960 0 -12956 12957 -12958 -1120 -12961 0 c 0+1 --> 1 c (-b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ -b^{16, 70}_0 ∧ p_1120) -> (-b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ b^{16, 71}_0) c in CNF: c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ -p_1120 ∨ -b^{16, 71}_2 c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ -p_1120 ∨ -b^{16, 71}_1 c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ -p_1120 ∨ b^{16, 71}_0 c in DIMACS: 12956 12957 12958 -1120 -12959 0 12956 12957 12958 -1120 -12960 0 12956 12957 12958 -1120 12961 0 c 1+1 --> 2 c (-b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ b^{16, 70}_0 ∧ p_1120) -> (-b^{16, 71}_2 ∧ b^{16, 71}_1 ∧ -b^{16, 71}_0) c in CNF: c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ -p_1120 ∨ -b^{16, 71}_2 c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ -p_1120 ∨ b^{16, 71}_1 c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ -p_1120 ∨ -b^{16, 71}_0 c in DIMACS: 12956 12957 -12958 -1120 -12959 0 12956 12957 -12958 -1120 12960 0 12956 12957 -12958 -1120 -12961 0 c 2+1 --> break c (-b^{16, 70}_2 ∧ b^{16, 70}_1 ∧ -b^{16, 70}_0 ∧ p_1120) -> break c in CNF: c b^{16, 70}_2 ∨ -b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ -p_1120 ∨ break c in DIMACS: 12956 -12957 12958 -1120 1162 0 c 2-1 --> 1 c (-b^{16, 70}_2 ∧ b^{16, 70}_1 ∧ -b^{16, 70}_0 ∧ -p_1120) -> (-b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ b^{16, 71}_0) c in CNF: c b^{16, 70}_2 ∨ -b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ p_1120 ∨ -b^{16, 71}_2 c b^{16, 70}_2 ∨ -b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ p_1120 ∨ -b^{16, 71}_1 c b^{16, 70}_2 ∨ -b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ p_1120 ∨ b^{16, 71}_0 c in DIMACS: 12956 -12957 12958 1120 -12959 0 12956 -12957 12958 1120 -12960 0 12956 -12957 12958 1120 12961 0 c 1-1 --> 0 c (-b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ b^{16, 70}_0 ∧ -p_1120) -> (-b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ -b^{16, 71}_0) c in CNF: c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ p_1120 ∨ -b^{16, 71}_2 c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ p_1120 ∨ -b^{16, 71}_1 c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ p_1120 ∨ -b^{16, 71}_0 c in DIMACS: 12956 12957 -12958 1120 -12959 0 12956 12957 -12958 1120 -12960 0 12956 12957 -12958 1120 -12961 0 c 0-1 --> -1 c (-b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ -b^{16, 70}_0 ∧ -p_1120) -> ( b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ b^{16, 71}_0) c in CNF: c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ p_1120 ∨ b^{16, 71}_2 c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ p_1120 ∨ -b^{16, 71}_1 c b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ p_1120 ∨ b^{16, 71}_0 c in DIMACS: 12956 12957 12958 1120 12959 0 12956 12957 12958 1120 -12960 0 12956 12957 12958 1120 12961 0 c -1-1 --> -2 c ( b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ b^{16, 70}_0 ∧ -p_1120) -> ( b^{16, 71}_2 ∧ b^{16, 71}_1 ∧ -b^{16, 71}_0) c in CNF: c -b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ p_1120 ∨ b^{16, 71}_2 c -b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ p_1120 ∨ b^{16, 71}_1 c -b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ p_1120 ∨ -b^{16, 71}_0 c in DIMACS: -12956 12957 -12958 1120 12959 0 -12956 12957 -12958 1120 12960 0 -12956 12957 -12958 1120 -12961 0 c -2-1 --> break c ( b^{16, 70}_2 ∧ b^{16, 70}_1 ∧ -b^{16, 70}_0 ∧ -p_1120) -> break c in CNF: c -b^{16, 70}_2 ∨ -b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ p_1120 ∨ break c in DIMACS: -12956 -12957 12958 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 70}_2 ∧ -b^{16, 70}_1 ∧ -b^{16, 70}_0 ∧ true) c in CNF: c -b^{16, 70}_2 ∨ b^{16, 70}_1 ∨ b^{16, 70}_0 ∨ false c in DIMACS: -12956 12957 12958 0 c 3 does not represent an automaton state. c -(-b^{16, 70}_2 ∧ b^{16, 70}_1 ∧ b^{16, 70}_0 ∧ true) c in CNF: c b^{16, 70}_2 ∨ -b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ false c in DIMACS: 12956 -12957 -12958 0 c -3 does not represent an automaton state. c -( b^{16, 70}_2 ∧ b^{16, 70}_1 ∧ b^{16, 70}_0 ∧ true) c in CNF: c -b^{16, 70}_2 ∨ -b^{16, 70}_1 ∨ -b^{16, 70}_0 ∨ false c in DIMACS: -12956 -12957 -12958 0 c i = 71 c -2+1 --> -1 c ( b^{16, 71}_2 ∧ b^{16, 71}_1 ∧ -b^{16, 71}_0 ∧ p_1136) -> ( b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ b^{16, 72}_0) c in CNF: c -b^{16, 71}_2 ∨ -b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ -p_1136 ∨ b^{16, 72}_2 c -b^{16, 71}_2 ∨ -b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ -p_1136 ∨ -b^{16, 72}_1 c -b^{16, 71}_2 ∨ -b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ -p_1136 ∨ b^{16, 72}_0 c in DIMACS: -12959 -12960 12961 -1136 12962 0 -12959 -12960 12961 -1136 -12963 0 -12959 -12960 12961 -1136 12964 0 c -1+1 --> 0 c ( b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ b^{16, 71}_0 ∧ p_1136) -> (-b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ -b^{16, 72}_0) c in CNF: c -b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ -p_1136 ∨ -b^{16, 72}_2 c -b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ -p_1136 ∨ -b^{16, 72}_1 c -b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ -p_1136 ∨ -b^{16, 72}_0 c in DIMACS: -12959 12960 -12961 -1136 -12962 0 -12959 12960 -12961 -1136 -12963 0 -12959 12960 -12961 -1136 -12964 0 c 0+1 --> 1 c (-b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ -b^{16, 71}_0 ∧ p_1136) -> (-b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ b^{16, 72}_0) c in CNF: c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ -p_1136 ∨ -b^{16, 72}_2 c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ -p_1136 ∨ -b^{16, 72}_1 c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ -p_1136 ∨ b^{16, 72}_0 c in DIMACS: 12959 12960 12961 -1136 -12962 0 12959 12960 12961 -1136 -12963 0 12959 12960 12961 -1136 12964 0 c 1+1 --> 2 c (-b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ b^{16, 71}_0 ∧ p_1136) -> (-b^{16, 72}_2 ∧ b^{16, 72}_1 ∧ -b^{16, 72}_0) c in CNF: c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ -p_1136 ∨ -b^{16, 72}_2 c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ -p_1136 ∨ b^{16, 72}_1 c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ -p_1136 ∨ -b^{16, 72}_0 c in DIMACS: 12959 12960 -12961 -1136 -12962 0 12959 12960 -12961 -1136 12963 0 12959 12960 -12961 -1136 -12964 0 c 2+1 --> break c (-b^{16, 71}_2 ∧ b^{16, 71}_1 ∧ -b^{16, 71}_0 ∧ p_1136) -> break c in CNF: c b^{16, 71}_2 ∨ -b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ -p_1136 ∨ break c in DIMACS: 12959 -12960 12961 -1136 1162 0 c 2-1 --> 1 c (-b^{16, 71}_2 ∧ b^{16, 71}_1 ∧ -b^{16, 71}_0 ∧ -p_1136) -> (-b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ b^{16, 72}_0) c in CNF: c b^{16, 71}_2 ∨ -b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ p_1136 ∨ -b^{16, 72}_2 c b^{16, 71}_2 ∨ -b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ p_1136 ∨ -b^{16, 72}_1 c b^{16, 71}_2 ∨ -b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ p_1136 ∨ b^{16, 72}_0 c in DIMACS: 12959 -12960 12961 1136 -12962 0 12959 -12960 12961 1136 -12963 0 12959 -12960 12961 1136 12964 0 c 1-1 --> 0 c (-b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ b^{16, 71}_0 ∧ -p_1136) -> (-b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ -b^{16, 72}_0) c in CNF: c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ p_1136 ∨ -b^{16, 72}_2 c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ p_1136 ∨ -b^{16, 72}_1 c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ p_1136 ∨ -b^{16, 72}_0 c in DIMACS: 12959 12960 -12961 1136 -12962 0 12959 12960 -12961 1136 -12963 0 12959 12960 -12961 1136 -12964 0 c 0-1 --> -1 c (-b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ -b^{16, 71}_0 ∧ -p_1136) -> ( b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ b^{16, 72}_0) c in CNF: c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ p_1136 ∨ b^{16, 72}_2 c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ p_1136 ∨ -b^{16, 72}_1 c b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ p_1136 ∨ b^{16, 72}_0 c in DIMACS: 12959 12960 12961 1136 12962 0 12959 12960 12961 1136 -12963 0 12959 12960 12961 1136 12964 0 c -1-1 --> -2 c ( b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ b^{16, 71}_0 ∧ -p_1136) -> ( b^{16, 72}_2 ∧ b^{16, 72}_1 ∧ -b^{16, 72}_0) c in CNF: c -b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ p_1136 ∨ b^{16, 72}_2 c -b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ p_1136 ∨ b^{16, 72}_1 c -b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ p_1136 ∨ -b^{16, 72}_0 c in DIMACS: -12959 12960 -12961 1136 12962 0 -12959 12960 -12961 1136 12963 0 -12959 12960 -12961 1136 -12964 0 c -2-1 --> break c ( b^{16, 71}_2 ∧ b^{16, 71}_1 ∧ -b^{16, 71}_0 ∧ -p_1136) -> break c in CNF: c -b^{16, 71}_2 ∨ -b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ p_1136 ∨ break c in DIMACS: -12959 -12960 12961 1136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 71}_2 ∧ -b^{16, 71}_1 ∧ -b^{16, 71}_0 ∧ true) c in CNF: c -b^{16, 71}_2 ∨ b^{16, 71}_1 ∨ b^{16, 71}_0 ∨ false c in DIMACS: -12959 12960 12961 0 c 3 does not represent an automaton state. c -(-b^{16, 71}_2 ∧ b^{16, 71}_1 ∧ b^{16, 71}_0 ∧ true) c in CNF: c b^{16, 71}_2 ∨ -b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ false c in DIMACS: 12959 -12960 -12961 0 c -3 does not represent an automaton state. c -( b^{16, 71}_2 ∧ b^{16, 71}_1 ∧ b^{16, 71}_0 ∧ true) c in CNF: c -b^{16, 71}_2 ∨ -b^{16, 71}_1 ∨ -b^{16, 71}_0 ∨ false c in DIMACS: -12959 -12960 -12961 0 c i = 72 c -2+1 --> -1 c ( b^{16, 72}_2 ∧ b^{16, 72}_1 ∧ -b^{16, 72}_0 ∧ p_1152) -> ( b^{16, 73}_2 ∧ -b^{16, 73}_1 ∧ b^{16, 73}_0) c in CNF: c -b^{16, 72}_2 ∨ -b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ -p_1152 ∨ b^{16, 73}_2 c -b^{16, 72}_2 ∨ -b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ -p_1152 ∨ -b^{16, 73}_1 c -b^{16, 72}_2 ∨ -b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ -p_1152 ∨ b^{16, 73}_0 c in DIMACS: -12962 -12963 12964 -1152 12965 0 -12962 -12963 12964 -1152 -12966 0 -12962 -12963 12964 -1152 12967 0 c -1+1 --> 0 c ( b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ b^{16, 72}_0 ∧ p_1152) -> (-b^{16, 73}_2 ∧ -b^{16, 73}_1 ∧ -b^{16, 73}_0) c in CNF: c -b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ -p_1152 ∨ -b^{16, 73}_2 c -b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ -p_1152 ∨ -b^{16, 73}_1 c -b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ -p_1152 ∨ -b^{16, 73}_0 c in DIMACS: -12962 12963 -12964 -1152 -12965 0 -12962 12963 -12964 -1152 -12966 0 -12962 12963 -12964 -1152 -12967 0 c 0+1 --> 1 c (-b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ -b^{16, 72}_0 ∧ p_1152) -> (-b^{16, 73}_2 ∧ -b^{16, 73}_1 ∧ b^{16, 73}_0) c in CNF: c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ -p_1152 ∨ -b^{16, 73}_2 c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ -p_1152 ∨ -b^{16, 73}_1 c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ -p_1152 ∨ b^{16, 73}_0 c in DIMACS: 12962 12963 12964 -1152 -12965 0 12962 12963 12964 -1152 -12966 0 12962 12963 12964 -1152 12967 0 c 1+1 --> 2 c (-b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ b^{16, 72}_0 ∧ p_1152) -> (-b^{16, 73}_2 ∧ b^{16, 73}_1 ∧ -b^{16, 73}_0) c in CNF: c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ -p_1152 ∨ -b^{16, 73}_2 c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ -p_1152 ∨ b^{16, 73}_1 c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ -p_1152 ∨ -b^{16, 73}_0 c in DIMACS: 12962 12963 -12964 -1152 -12965 0 12962 12963 -12964 -1152 12966 0 12962 12963 -12964 -1152 -12967 0 c 2+1 --> break c (-b^{16, 72}_2 ∧ b^{16, 72}_1 ∧ -b^{16, 72}_0 ∧ p_1152) -> break c in CNF: c b^{16, 72}_2 ∨ -b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ -p_1152 ∨ break c in DIMACS: 12962 -12963 12964 -1152 1162 0 c 2-1 --> 1 c (-b^{16, 72}_2 ∧ b^{16, 72}_1 ∧ -b^{16, 72}_0 ∧ -p_1152) -> (-b^{16, 73}_2 ∧ -b^{16, 73}_1 ∧ b^{16, 73}_0) c in CNF: c b^{16, 72}_2 ∨ -b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ p_1152 ∨ -b^{16, 73}_2 c b^{16, 72}_2 ∨ -b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ p_1152 ∨ -b^{16, 73}_1 c b^{16, 72}_2 ∨ -b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ p_1152 ∨ b^{16, 73}_0 c in DIMACS: 12962 -12963 12964 1152 -12965 0 12962 -12963 12964 1152 -12966 0 12962 -12963 12964 1152 12967 0 c 1-1 --> 0 c (-b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ b^{16, 72}_0 ∧ -p_1152) -> (-b^{16, 73}_2 ∧ -b^{16, 73}_1 ∧ -b^{16, 73}_0) c in CNF: c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ p_1152 ∨ -b^{16, 73}_2 c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ p_1152 ∨ -b^{16, 73}_1 c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ p_1152 ∨ -b^{16, 73}_0 c in DIMACS: 12962 12963 -12964 1152 -12965 0 12962 12963 -12964 1152 -12966 0 12962 12963 -12964 1152 -12967 0 c 0-1 --> -1 c (-b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ -b^{16, 72}_0 ∧ -p_1152) -> ( b^{16, 73}_2 ∧ -b^{16, 73}_1 ∧ b^{16, 73}_0) c in CNF: c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ p_1152 ∨ b^{16, 73}_2 c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ p_1152 ∨ -b^{16, 73}_1 c b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ p_1152 ∨ b^{16, 73}_0 c in DIMACS: 12962 12963 12964 1152 12965 0 12962 12963 12964 1152 -12966 0 12962 12963 12964 1152 12967 0 c -1-1 --> -2 c ( b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ b^{16, 72}_0 ∧ -p_1152) -> ( b^{16, 73}_2 ∧ b^{16, 73}_1 ∧ -b^{16, 73}_0) c in CNF: c -b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ p_1152 ∨ b^{16, 73}_2 c -b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ p_1152 ∨ b^{16, 73}_1 c -b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ p_1152 ∨ -b^{16, 73}_0 c in DIMACS: -12962 12963 -12964 1152 12965 0 -12962 12963 -12964 1152 12966 0 -12962 12963 -12964 1152 -12967 0 c -2-1 --> break c ( b^{16, 72}_2 ∧ b^{16, 72}_1 ∧ -b^{16, 72}_0 ∧ -p_1152) -> break c in CNF: c -b^{16, 72}_2 ∨ -b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ p_1152 ∨ break c in DIMACS: -12962 -12963 12964 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{16, 72}_2 ∧ -b^{16, 72}_1 ∧ -b^{16, 72}_0 ∧ true) c in CNF: c -b^{16, 72}_2 ∨ b^{16, 72}_1 ∨ b^{16, 72}_0 ∨ false c in DIMACS: -12962 12963 12964 0 c 3 does not represent an automaton state. c -(-b^{16, 72}_2 ∧ b^{16, 72}_1 ∧ b^{16, 72}_0 ∧ true) c in CNF: c b^{16, 72}_2 ∨ -b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ false c in DIMACS: 12962 -12963 -12964 0 c -3 does not represent an automaton state. c -( b^{16, 72}_2 ∧ b^{16, 72}_1 ∧ b^{16, 72}_0 ∧ true) c in CNF: c -b^{16, 72}_2 ∨ -b^{16, 72}_1 ∨ -b^{16, 72}_0 ∨ false c in DIMACS: -12962 -12963 -12964 0 c INIT for k = 17 c -b^{17, 1}_2 c -b^{17, 1}_1 c -b^{17, 1}_0 c in DIMACS: -12968 0 -12969 0 -12970 0 c Transitions for k = 17 c i = 1 c -2+1 --> -1 c ( b^{17, 1}_2 ∧ b^{17, 1}_1 ∧ -b^{17, 1}_0 ∧ p_17) -> ( b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ b^{17, 2}_0) c in CNF: c -b^{17, 1}_2 ∨ -b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ -p_17 ∨ b^{17, 2}_2 c -b^{17, 1}_2 ∨ -b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ -p_17 ∨ -b^{17, 2}_1 c -b^{17, 1}_2 ∨ -b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ -p_17 ∨ b^{17, 2}_0 c in DIMACS: -12968 -12969 12970 -17 12971 0 -12968 -12969 12970 -17 -12972 0 -12968 -12969 12970 -17 12973 0 c -1+1 --> 0 c ( b^{17, 1}_2 ∧ -b^{17, 1}_1 ∧ b^{17, 1}_0 ∧ p_17) -> (-b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ -b^{17, 2}_0) c in CNF: c -b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ -p_17 ∨ -b^{17, 2}_2 c -b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ -p_17 ∨ -b^{17, 2}_1 c -b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ -p_17 ∨ -b^{17, 2}_0 c in DIMACS: -12968 12969 -12970 -17 -12971 0 -12968 12969 -12970 -17 -12972 0 -12968 12969 -12970 -17 -12973 0 c 0+1 --> 1 c (-b^{17, 1}_2 ∧ -b^{17, 1}_1 ∧ -b^{17, 1}_0 ∧ p_17) -> (-b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ b^{17, 2}_0) c in CNF: c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ -p_17 ∨ -b^{17, 2}_2 c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ -p_17 ∨ -b^{17, 2}_1 c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ -p_17 ∨ b^{17, 2}_0 c in DIMACS: 12968 12969 12970 -17 -12971 0 12968 12969 12970 -17 -12972 0 12968 12969 12970 -17 12973 0 c 1+1 --> 2 c (-b^{17, 1}_2 ∧ -b^{17, 1}_1 ∧ b^{17, 1}_0 ∧ p_17) -> (-b^{17, 2}_2 ∧ b^{17, 2}_1 ∧ -b^{17, 2}_0) c in CNF: c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ -p_17 ∨ -b^{17, 2}_2 c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ -p_17 ∨ b^{17, 2}_1 c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ -p_17 ∨ -b^{17, 2}_0 c in DIMACS: 12968 12969 -12970 -17 -12971 0 12968 12969 -12970 -17 12972 0 12968 12969 -12970 -17 -12973 0 c 2+1 --> break c (-b^{17, 1}_2 ∧ b^{17, 1}_1 ∧ -b^{17, 1}_0 ∧ p_17) -> break c in CNF: c b^{17, 1}_2 ∨ -b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ -p_17 ∨ break c in DIMACS: 12968 -12969 12970 -17 1162 0 c 2-1 --> 1 c (-b^{17, 1}_2 ∧ b^{17, 1}_1 ∧ -b^{17, 1}_0 ∧ -p_17) -> (-b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ b^{17, 2}_0) c in CNF: c b^{17, 1}_2 ∨ -b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ p_17 ∨ -b^{17, 2}_2 c b^{17, 1}_2 ∨ -b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ p_17 ∨ -b^{17, 2}_1 c b^{17, 1}_2 ∨ -b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ p_17 ∨ b^{17, 2}_0 c in DIMACS: 12968 -12969 12970 17 -12971 0 12968 -12969 12970 17 -12972 0 12968 -12969 12970 17 12973 0 c 1-1 --> 0 c (-b^{17, 1}_2 ∧ -b^{17, 1}_1 ∧ b^{17, 1}_0 ∧ -p_17) -> (-b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ -b^{17, 2}_0) c in CNF: c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ p_17 ∨ -b^{17, 2}_2 c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ p_17 ∨ -b^{17, 2}_1 c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ p_17 ∨ -b^{17, 2}_0 c in DIMACS: 12968 12969 -12970 17 -12971 0 12968 12969 -12970 17 -12972 0 12968 12969 -12970 17 -12973 0 c 0-1 --> -1 c (-b^{17, 1}_2 ∧ -b^{17, 1}_1 ∧ -b^{17, 1}_0 ∧ -p_17) -> ( b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ b^{17, 2}_0) c in CNF: c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ p_17 ∨ b^{17, 2}_2 c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ p_17 ∨ -b^{17, 2}_1 c b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ p_17 ∨ b^{17, 2}_0 c in DIMACS: 12968 12969 12970 17 12971 0 12968 12969 12970 17 -12972 0 12968 12969 12970 17 12973 0 c -1-1 --> -2 c ( b^{17, 1}_2 ∧ -b^{17, 1}_1 ∧ b^{17, 1}_0 ∧ -p_17) -> ( b^{17, 2}_2 ∧ b^{17, 2}_1 ∧ -b^{17, 2}_0) c in CNF: c -b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ p_17 ∨ b^{17, 2}_2 c -b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ p_17 ∨ b^{17, 2}_1 c -b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ p_17 ∨ -b^{17, 2}_0 c in DIMACS: -12968 12969 -12970 17 12971 0 -12968 12969 -12970 17 12972 0 -12968 12969 -12970 17 -12973 0 c -2-1 --> break c ( b^{17, 1}_2 ∧ b^{17, 1}_1 ∧ -b^{17, 1}_0 ∧ -p_17) -> break c in CNF: c -b^{17, 1}_2 ∨ -b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ p_17 ∨ break c in DIMACS: -12968 -12969 12970 17 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 1}_2 ∧ -b^{17, 1}_1 ∧ -b^{17, 1}_0 ∧ true) c in CNF: c -b^{17, 1}_2 ∨ b^{17, 1}_1 ∨ b^{17, 1}_0 ∨ false c in DIMACS: -12968 12969 12970 0 c 3 does not represent an automaton state. c -(-b^{17, 1}_2 ∧ b^{17, 1}_1 ∧ b^{17, 1}_0 ∧ true) c in CNF: c b^{17, 1}_2 ∨ -b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ false c in DIMACS: 12968 -12969 -12970 0 c -3 does not represent an automaton state. c -( b^{17, 1}_2 ∧ b^{17, 1}_1 ∧ b^{17, 1}_0 ∧ true) c in CNF: c -b^{17, 1}_2 ∨ -b^{17, 1}_1 ∨ -b^{17, 1}_0 ∨ false c in DIMACS: -12968 -12969 -12970 0 c i = 2 c -2+1 --> -1 c ( b^{17, 2}_2 ∧ b^{17, 2}_1 ∧ -b^{17, 2}_0 ∧ p_34) -> ( b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ b^{17, 3}_0) c in CNF: c -b^{17, 2}_2 ∨ -b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ -p_34 ∨ b^{17, 3}_2 c -b^{17, 2}_2 ∨ -b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ -p_34 ∨ -b^{17, 3}_1 c -b^{17, 2}_2 ∨ -b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ -p_34 ∨ b^{17, 3}_0 c in DIMACS: -12971 -12972 12973 -34 12974 0 -12971 -12972 12973 -34 -12975 0 -12971 -12972 12973 -34 12976 0 c -1+1 --> 0 c ( b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ b^{17, 2}_0 ∧ p_34) -> (-b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ -b^{17, 3}_0) c in CNF: c -b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ -p_34 ∨ -b^{17, 3}_2 c -b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ -p_34 ∨ -b^{17, 3}_1 c -b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ -p_34 ∨ -b^{17, 3}_0 c in DIMACS: -12971 12972 -12973 -34 -12974 0 -12971 12972 -12973 -34 -12975 0 -12971 12972 -12973 -34 -12976 0 c 0+1 --> 1 c (-b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ -b^{17, 2}_0 ∧ p_34) -> (-b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ b^{17, 3}_0) c in CNF: c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ -p_34 ∨ -b^{17, 3}_2 c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ -p_34 ∨ -b^{17, 3}_1 c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ -p_34 ∨ b^{17, 3}_0 c in DIMACS: 12971 12972 12973 -34 -12974 0 12971 12972 12973 -34 -12975 0 12971 12972 12973 -34 12976 0 c 1+1 --> 2 c (-b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ b^{17, 2}_0 ∧ p_34) -> (-b^{17, 3}_2 ∧ b^{17, 3}_1 ∧ -b^{17, 3}_0) c in CNF: c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ -p_34 ∨ -b^{17, 3}_2 c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ -p_34 ∨ b^{17, 3}_1 c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ -p_34 ∨ -b^{17, 3}_0 c in DIMACS: 12971 12972 -12973 -34 -12974 0 12971 12972 -12973 -34 12975 0 12971 12972 -12973 -34 -12976 0 c 2+1 --> break c (-b^{17, 2}_2 ∧ b^{17, 2}_1 ∧ -b^{17, 2}_0 ∧ p_34) -> break c in CNF: c b^{17, 2}_2 ∨ -b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ -p_34 ∨ break c in DIMACS: 12971 -12972 12973 -34 1162 0 c 2-1 --> 1 c (-b^{17, 2}_2 ∧ b^{17, 2}_1 ∧ -b^{17, 2}_0 ∧ -p_34) -> (-b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ b^{17, 3}_0) c in CNF: c b^{17, 2}_2 ∨ -b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ p_34 ∨ -b^{17, 3}_2 c b^{17, 2}_2 ∨ -b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ p_34 ∨ -b^{17, 3}_1 c b^{17, 2}_2 ∨ -b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ p_34 ∨ b^{17, 3}_0 c in DIMACS: 12971 -12972 12973 34 -12974 0 12971 -12972 12973 34 -12975 0 12971 -12972 12973 34 12976 0 c 1-1 --> 0 c (-b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ b^{17, 2}_0 ∧ -p_34) -> (-b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ -b^{17, 3}_0) c in CNF: c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ p_34 ∨ -b^{17, 3}_2 c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ p_34 ∨ -b^{17, 3}_1 c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ p_34 ∨ -b^{17, 3}_0 c in DIMACS: 12971 12972 -12973 34 -12974 0 12971 12972 -12973 34 -12975 0 12971 12972 -12973 34 -12976 0 c 0-1 --> -1 c (-b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ -b^{17, 2}_0 ∧ -p_34) -> ( b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ b^{17, 3}_0) c in CNF: c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ p_34 ∨ b^{17, 3}_2 c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ p_34 ∨ -b^{17, 3}_1 c b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ p_34 ∨ b^{17, 3}_0 c in DIMACS: 12971 12972 12973 34 12974 0 12971 12972 12973 34 -12975 0 12971 12972 12973 34 12976 0 c -1-1 --> -2 c ( b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ b^{17, 2}_0 ∧ -p_34) -> ( b^{17, 3}_2 ∧ b^{17, 3}_1 ∧ -b^{17, 3}_0) c in CNF: c -b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ p_34 ∨ b^{17, 3}_2 c -b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ p_34 ∨ b^{17, 3}_1 c -b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ p_34 ∨ -b^{17, 3}_0 c in DIMACS: -12971 12972 -12973 34 12974 0 -12971 12972 -12973 34 12975 0 -12971 12972 -12973 34 -12976 0 c -2-1 --> break c ( b^{17, 2}_2 ∧ b^{17, 2}_1 ∧ -b^{17, 2}_0 ∧ -p_34) -> break c in CNF: c -b^{17, 2}_2 ∨ -b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ p_34 ∨ break c in DIMACS: -12971 -12972 12973 34 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 2}_2 ∧ -b^{17, 2}_1 ∧ -b^{17, 2}_0 ∧ true) c in CNF: c -b^{17, 2}_2 ∨ b^{17, 2}_1 ∨ b^{17, 2}_0 ∨ false c in DIMACS: -12971 12972 12973 0 c 3 does not represent an automaton state. c -(-b^{17, 2}_2 ∧ b^{17, 2}_1 ∧ b^{17, 2}_0 ∧ true) c in CNF: c b^{17, 2}_2 ∨ -b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ false c in DIMACS: 12971 -12972 -12973 0 c -3 does not represent an automaton state. c -( b^{17, 2}_2 ∧ b^{17, 2}_1 ∧ b^{17, 2}_0 ∧ true) c in CNF: c -b^{17, 2}_2 ∨ -b^{17, 2}_1 ∨ -b^{17, 2}_0 ∨ false c in DIMACS: -12971 -12972 -12973 0 c i = 3 c -2+1 --> -1 c ( b^{17, 3}_2 ∧ b^{17, 3}_1 ∧ -b^{17, 3}_0 ∧ p_51) -> ( b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ b^{17, 4}_0) c in CNF: c -b^{17, 3}_2 ∨ -b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ -p_51 ∨ b^{17, 4}_2 c -b^{17, 3}_2 ∨ -b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ -p_51 ∨ -b^{17, 4}_1 c -b^{17, 3}_2 ∨ -b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ -p_51 ∨ b^{17, 4}_0 c in DIMACS: -12974 -12975 12976 -51 12977 0 -12974 -12975 12976 -51 -12978 0 -12974 -12975 12976 -51 12979 0 c -1+1 --> 0 c ( b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ b^{17, 3}_0 ∧ p_51) -> (-b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ -b^{17, 4}_0) c in CNF: c -b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ -p_51 ∨ -b^{17, 4}_2 c -b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ -p_51 ∨ -b^{17, 4}_1 c -b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ -p_51 ∨ -b^{17, 4}_0 c in DIMACS: -12974 12975 -12976 -51 -12977 0 -12974 12975 -12976 -51 -12978 0 -12974 12975 -12976 -51 -12979 0 c 0+1 --> 1 c (-b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ -b^{17, 3}_0 ∧ p_51) -> (-b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ b^{17, 4}_0) c in CNF: c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ -p_51 ∨ -b^{17, 4}_2 c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ -p_51 ∨ -b^{17, 4}_1 c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ -p_51 ∨ b^{17, 4}_0 c in DIMACS: 12974 12975 12976 -51 -12977 0 12974 12975 12976 -51 -12978 0 12974 12975 12976 -51 12979 0 c 1+1 --> 2 c (-b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ b^{17, 3}_0 ∧ p_51) -> (-b^{17, 4}_2 ∧ b^{17, 4}_1 ∧ -b^{17, 4}_0) c in CNF: c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ -p_51 ∨ -b^{17, 4}_2 c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ -p_51 ∨ b^{17, 4}_1 c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ -p_51 ∨ -b^{17, 4}_0 c in DIMACS: 12974 12975 -12976 -51 -12977 0 12974 12975 -12976 -51 12978 0 12974 12975 -12976 -51 -12979 0 c 2+1 --> break c (-b^{17, 3}_2 ∧ b^{17, 3}_1 ∧ -b^{17, 3}_0 ∧ p_51) -> break c in CNF: c b^{17, 3}_2 ∨ -b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ -p_51 ∨ break c in DIMACS: 12974 -12975 12976 -51 1162 0 c 2-1 --> 1 c (-b^{17, 3}_2 ∧ b^{17, 3}_1 ∧ -b^{17, 3}_0 ∧ -p_51) -> (-b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ b^{17, 4}_0) c in CNF: c b^{17, 3}_2 ∨ -b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ p_51 ∨ -b^{17, 4}_2 c b^{17, 3}_2 ∨ -b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ p_51 ∨ -b^{17, 4}_1 c b^{17, 3}_2 ∨ -b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ p_51 ∨ b^{17, 4}_0 c in DIMACS: 12974 -12975 12976 51 -12977 0 12974 -12975 12976 51 -12978 0 12974 -12975 12976 51 12979 0 c 1-1 --> 0 c (-b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ b^{17, 3}_0 ∧ -p_51) -> (-b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ -b^{17, 4}_0) c in CNF: c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ p_51 ∨ -b^{17, 4}_2 c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ p_51 ∨ -b^{17, 4}_1 c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ p_51 ∨ -b^{17, 4}_0 c in DIMACS: 12974 12975 -12976 51 -12977 0 12974 12975 -12976 51 -12978 0 12974 12975 -12976 51 -12979 0 c 0-1 --> -1 c (-b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ -b^{17, 3}_0 ∧ -p_51) -> ( b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ b^{17, 4}_0) c in CNF: c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ p_51 ∨ b^{17, 4}_2 c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ p_51 ∨ -b^{17, 4}_1 c b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ p_51 ∨ b^{17, 4}_0 c in DIMACS: 12974 12975 12976 51 12977 0 12974 12975 12976 51 -12978 0 12974 12975 12976 51 12979 0 c -1-1 --> -2 c ( b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ b^{17, 3}_0 ∧ -p_51) -> ( b^{17, 4}_2 ∧ b^{17, 4}_1 ∧ -b^{17, 4}_0) c in CNF: c -b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ p_51 ∨ b^{17, 4}_2 c -b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ p_51 ∨ b^{17, 4}_1 c -b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ p_51 ∨ -b^{17, 4}_0 c in DIMACS: -12974 12975 -12976 51 12977 0 -12974 12975 -12976 51 12978 0 -12974 12975 -12976 51 -12979 0 c -2-1 --> break c ( b^{17, 3}_2 ∧ b^{17, 3}_1 ∧ -b^{17, 3}_0 ∧ -p_51) -> break c in CNF: c -b^{17, 3}_2 ∨ -b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ p_51 ∨ break c in DIMACS: -12974 -12975 12976 51 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 3}_2 ∧ -b^{17, 3}_1 ∧ -b^{17, 3}_0 ∧ true) c in CNF: c -b^{17, 3}_2 ∨ b^{17, 3}_1 ∨ b^{17, 3}_0 ∨ false c in DIMACS: -12974 12975 12976 0 c 3 does not represent an automaton state. c -(-b^{17, 3}_2 ∧ b^{17, 3}_1 ∧ b^{17, 3}_0 ∧ true) c in CNF: c b^{17, 3}_2 ∨ -b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ false c in DIMACS: 12974 -12975 -12976 0 c -3 does not represent an automaton state. c -( b^{17, 3}_2 ∧ b^{17, 3}_1 ∧ b^{17, 3}_0 ∧ true) c in CNF: c -b^{17, 3}_2 ∨ -b^{17, 3}_1 ∨ -b^{17, 3}_0 ∨ false c in DIMACS: -12974 -12975 -12976 0 c i = 4 c -2+1 --> -1 c ( b^{17, 4}_2 ∧ b^{17, 4}_1 ∧ -b^{17, 4}_0 ∧ p_68) -> ( b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ b^{17, 5}_0) c in CNF: c -b^{17, 4}_2 ∨ -b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ -p_68 ∨ b^{17, 5}_2 c -b^{17, 4}_2 ∨ -b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ -p_68 ∨ -b^{17, 5}_1 c -b^{17, 4}_2 ∨ -b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ -p_68 ∨ b^{17, 5}_0 c in DIMACS: -12977 -12978 12979 -68 12980 0 -12977 -12978 12979 -68 -12981 0 -12977 -12978 12979 -68 12982 0 c -1+1 --> 0 c ( b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ b^{17, 4}_0 ∧ p_68) -> (-b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ -b^{17, 5}_0) c in CNF: c -b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ -p_68 ∨ -b^{17, 5}_2 c -b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ -p_68 ∨ -b^{17, 5}_1 c -b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ -p_68 ∨ -b^{17, 5}_0 c in DIMACS: -12977 12978 -12979 -68 -12980 0 -12977 12978 -12979 -68 -12981 0 -12977 12978 -12979 -68 -12982 0 c 0+1 --> 1 c (-b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ -b^{17, 4}_0 ∧ p_68) -> (-b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ b^{17, 5}_0) c in CNF: c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ -p_68 ∨ -b^{17, 5}_2 c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ -p_68 ∨ -b^{17, 5}_1 c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ -p_68 ∨ b^{17, 5}_0 c in DIMACS: 12977 12978 12979 -68 -12980 0 12977 12978 12979 -68 -12981 0 12977 12978 12979 -68 12982 0 c 1+1 --> 2 c (-b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ b^{17, 4}_0 ∧ p_68) -> (-b^{17, 5}_2 ∧ b^{17, 5}_1 ∧ -b^{17, 5}_0) c in CNF: c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ -p_68 ∨ -b^{17, 5}_2 c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ -p_68 ∨ b^{17, 5}_1 c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ -p_68 ∨ -b^{17, 5}_0 c in DIMACS: 12977 12978 -12979 -68 -12980 0 12977 12978 -12979 -68 12981 0 12977 12978 -12979 -68 -12982 0 c 2+1 --> break c (-b^{17, 4}_2 ∧ b^{17, 4}_1 ∧ -b^{17, 4}_0 ∧ p_68) -> break c in CNF: c b^{17, 4}_2 ∨ -b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ -p_68 ∨ break c in DIMACS: 12977 -12978 12979 -68 1162 0 c 2-1 --> 1 c (-b^{17, 4}_2 ∧ b^{17, 4}_1 ∧ -b^{17, 4}_0 ∧ -p_68) -> (-b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ b^{17, 5}_0) c in CNF: c b^{17, 4}_2 ∨ -b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ p_68 ∨ -b^{17, 5}_2 c b^{17, 4}_2 ∨ -b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ p_68 ∨ -b^{17, 5}_1 c b^{17, 4}_2 ∨ -b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ p_68 ∨ b^{17, 5}_0 c in DIMACS: 12977 -12978 12979 68 -12980 0 12977 -12978 12979 68 -12981 0 12977 -12978 12979 68 12982 0 c 1-1 --> 0 c (-b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ b^{17, 4}_0 ∧ -p_68) -> (-b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ -b^{17, 5}_0) c in CNF: c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ p_68 ∨ -b^{17, 5}_2 c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ p_68 ∨ -b^{17, 5}_1 c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ p_68 ∨ -b^{17, 5}_0 c in DIMACS: 12977 12978 -12979 68 -12980 0 12977 12978 -12979 68 -12981 0 12977 12978 -12979 68 -12982 0 c 0-1 --> -1 c (-b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ -b^{17, 4}_0 ∧ -p_68) -> ( b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ b^{17, 5}_0) c in CNF: c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ p_68 ∨ b^{17, 5}_2 c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ p_68 ∨ -b^{17, 5}_1 c b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ p_68 ∨ b^{17, 5}_0 c in DIMACS: 12977 12978 12979 68 12980 0 12977 12978 12979 68 -12981 0 12977 12978 12979 68 12982 0 c -1-1 --> -2 c ( b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ b^{17, 4}_0 ∧ -p_68) -> ( b^{17, 5}_2 ∧ b^{17, 5}_1 ∧ -b^{17, 5}_0) c in CNF: c -b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ p_68 ∨ b^{17, 5}_2 c -b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ p_68 ∨ b^{17, 5}_1 c -b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ p_68 ∨ -b^{17, 5}_0 c in DIMACS: -12977 12978 -12979 68 12980 0 -12977 12978 -12979 68 12981 0 -12977 12978 -12979 68 -12982 0 c -2-1 --> break c ( b^{17, 4}_2 ∧ b^{17, 4}_1 ∧ -b^{17, 4}_0 ∧ -p_68) -> break c in CNF: c -b^{17, 4}_2 ∨ -b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ p_68 ∨ break c in DIMACS: -12977 -12978 12979 68 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 4}_2 ∧ -b^{17, 4}_1 ∧ -b^{17, 4}_0 ∧ true) c in CNF: c -b^{17, 4}_2 ∨ b^{17, 4}_1 ∨ b^{17, 4}_0 ∨ false c in DIMACS: -12977 12978 12979 0 c 3 does not represent an automaton state. c -(-b^{17, 4}_2 ∧ b^{17, 4}_1 ∧ b^{17, 4}_0 ∧ true) c in CNF: c b^{17, 4}_2 ∨ -b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ false c in DIMACS: 12977 -12978 -12979 0 c -3 does not represent an automaton state. c -( b^{17, 4}_2 ∧ b^{17, 4}_1 ∧ b^{17, 4}_0 ∧ true) c in CNF: c -b^{17, 4}_2 ∨ -b^{17, 4}_1 ∨ -b^{17, 4}_0 ∨ false c in DIMACS: -12977 -12978 -12979 0 c i = 5 c -2+1 --> -1 c ( b^{17, 5}_2 ∧ b^{17, 5}_1 ∧ -b^{17, 5}_0 ∧ p_85) -> ( b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ b^{17, 6}_0) c in CNF: c -b^{17, 5}_2 ∨ -b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ -p_85 ∨ b^{17, 6}_2 c -b^{17, 5}_2 ∨ -b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ -p_85 ∨ -b^{17, 6}_1 c -b^{17, 5}_2 ∨ -b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ -p_85 ∨ b^{17, 6}_0 c in DIMACS: -12980 -12981 12982 -85 12983 0 -12980 -12981 12982 -85 -12984 0 -12980 -12981 12982 -85 12985 0 c -1+1 --> 0 c ( b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ b^{17, 5}_0 ∧ p_85) -> (-b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ -b^{17, 6}_0) c in CNF: c -b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ -p_85 ∨ -b^{17, 6}_2 c -b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ -p_85 ∨ -b^{17, 6}_1 c -b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ -p_85 ∨ -b^{17, 6}_0 c in DIMACS: -12980 12981 -12982 -85 -12983 0 -12980 12981 -12982 -85 -12984 0 -12980 12981 -12982 -85 -12985 0 c 0+1 --> 1 c (-b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ -b^{17, 5}_0 ∧ p_85) -> (-b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ b^{17, 6}_0) c in CNF: c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ -p_85 ∨ -b^{17, 6}_2 c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ -p_85 ∨ -b^{17, 6}_1 c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ -p_85 ∨ b^{17, 6}_0 c in DIMACS: 12980 12981 12982 -85 -12983 0 12980 12981 12982 -85 -12984 0 12980 12981 12982 -85 12985 0 c 1+1 --> 2 c (-b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ b^{17, 5}_0 ∧ p_85) -> (-b^{17, 6}_2 ∧ b^{17, 6}_1 ∧ -b^{17, 6}_0) c in CNF: c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ -p_85 ∨ -b^{17, 6}_2 c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ -p_85 ∨ b^{17, 6}_1 c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ -p_85 ∨ -b^{17, 6}_0 c in DIMACS: 12980 12981 -12982 -85 -12983 0 12980 12981 -12982 -85 12984 0 12980 12981 -12982 -85 -12985 0 c 2+1 --> break c (-b^{17, 5}_2 ∧ b^{17, 5}_1 ∧ -b^{17, 5}_0 ∧ p_85) -> break c in CNF: c b^{17, 5}_2 ∨ -b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ -p_85 ∨ break c in DIMACS: 12980 -12981 12982 -85 1162 0 c 2-1 --> 1 c (-b^{17, 5}_2 ∧ b^{17, 5}_1 ∧ -b^{17, 5}_0 ∧ -p_85) -> (-b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ b^{17, 6}_0) c in CNF: c b^{17, 5}_2 ∨ -b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ p_85 ∨ -b^{17, 6}_2 c b^{17, 5}_2 ∨ -b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ p_85 ∨ -b^{17, 6}_1 c b^{17, 5}_2 ∨ -b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ p_85 ∨ b^{17, 6}_0 c in DIMACS: 12980 -12981 12982 85 -12983 0 12980 -12981 12982 85 -12984 0 12980 -12981 12982 85 12985 0 c 1-1 --> 0 c (-b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ b^{17, 5}_0 ∧ -p_85) -> (-b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ -b^{17, 6}_0) c in CNF: c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ p_85 ∨ -b^{17, 6}_2 c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ p_85 ∨ -b^{17, 6}_1 c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ p_85 ∨ -b^{17, 6}_0 c in DIMACS: 12980 12981 -12982 85 -12983 0 12980 12981 -12982 85 -12984 0 12980 12981 -12982 85 -12985 0 c 0-1 --> -1 c (-b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ -b^{17, 5}_0 ∧ -p_85) -> ( b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ b^{17, 6}_0) c in CNF: c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ p_85 ∨ b^{17, 6}_2 c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ p_85 ∨ -b^{17, 6}_1 c b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ p_85 ∨ b^{17, 6}_0 c in DIMACS: 12980 12981 12982 85 12983 0 12980 12981 12982 85 -12984 0 12980 12981 12982 85 12985 0 c -1-1 --> -2 c ( b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ b^{17, 5}_0 ∧ -p_85) -> ( b^{17, 6}_2 ∧ b^{17, 6}_1 ∧ -b^{17, 6}_0) c in CNF: c -b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ p_85 ∨ b^{17, 6}_2 c -b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ p_85 ∨ b^{17, 6}_1 c -b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ p_85 ∨ -b^{17, 6}_0 c in DIMACS: -12980 12981 -12982 85 12983 0 -12980 12981 -12982 85 12984 0 -12980 12981 -12982 85 -12985 0 c -2-1 --> break c ( b^{17, 5}_2 ∧ b^{17, 5}_1 ∧ -b^{17, 5}_0 ∧ -p_85) -> break c in CNF: c -b^{17, 5}_2 ∨ -b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ p_85 ∨ break c in DIMACS: -12980 -12981 12982 85 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 5}_2 ∧ -b^{17, 5}_1 ∧ -b^{17, 5}_0 ∧ true) c in CNF: c -b^{17, 5}_2 ∨ b^{17, 5}_1 ∨ b^{17, 5}_0 ∨ false c in DIMACS: -12980 12981 12982 0 c 3 does not represent an automaton state. c -(-b^{17, 5}_2 ∧ b^{17, 5}_1 ∧ b^{17, 5}_0 ∧ true) c in CNF: c b^{17, 5}_2 ∨ -b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ false c in DIMACS: 12980 -12981 -12982 0 c -3 does not represent an automaton state. c -( b^{17, 5}_2 ∧ b^{17, 5}_1 ∧ b^{17, 5}_0 ∧ true) c in CNF: c -b^{17, 5}_2 ∨ -b^{17, 5}_1 ∨ -b^{17, 5}_0 ∨ false c in DIMACS: -12980 -12981 -12982 0 c i = 6 c -2+1 --> -1 c ( b^{17, 6}_2 ∧ b^{17, 6}_1 ∧ -b^{17, 6}_0 ∧ p_102) -> ( b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ b^{17, 7}_0) c in CNF: c -b^{17, 6}_2 ∨ -b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ -p_102 ∨ b^{17, 7}_2 c -b^{17, 6}_2 ∨ -b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ -p_102 ∨ -b^{17, 7}_1 c -b^{17, 6}_2 ∨ -b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ -p_102 ∨ b^{17, 7}_0 c in DIMACS: -12983 -12984 12985 -102 12986 0 -12983 -12984 12985 -102 -12987 0 -12983 -12984 12985 -102 12988 0 c -1+1 --> 0 c ( b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ b^{17, 6}_0 ∧ p_102) -> (-b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ -b^{17, 7}_0) c in CNF: c -b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ -p_102 ∨ -b^{17, 7}_2 c -b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ -p_102 ∨ -b^{17, 7}_1 c -b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ -p_102 ∨ -b^{17, 7}_0 c in DIMACS: -12983 12984 -12985 -102 -12986 0 -12983 12984 -12985 -102 -12987 0 -12983 12984 -12985 -102 -12988 0 c 0+1 --> 1 c (-b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ -b^{17, 6}_0 ∧ p_102) -> (-b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ b^{17, 7}_0) c in CNF: c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ -p_102 ∨ -b^{17, 7}_2 c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ -p_102 ∨ -b^{17, 7}_1 c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ -p_102 ∨ b^{17, 7}_0 c in DIMACS: 12983 12984 12985 -102 -12986 0 12983 12984 12985 -102 -12987 0 12983 12984 12985 -102 12988 0 c 1+1 --> 2 c (-b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ b^{17, 6}_0 ∧ p_102) -> (-b^{17, 7}_2 ∧ b^{17, 7}_1 ∧ -b^{17, 7}_0) c in CNF: c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ -p_102 ∨ -b^{17, 7}_2 c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ -p_102 ∨ b^{17, 7}_1 c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ -p_102 ∨ -b^{17, 7}_0 c in DIMACS: 12983 12984 -12985 -102 -12986 0 12983 12984 -12985 -102 12987 0 12983 12984 -12985 -102 -12988 0 c 2+1 --> break c (-b^{17, 6}_2 ∧ b^{17, 6}_1 ∧ -b^{17, 6}_0 ∧ p_102) -> break c in CNF: c b^{17, 6}_2 ∨ -b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ -p_102 ∨ break c in DIMACS: 12983 -12984 12985 -102 1162 0 c 2-1 --> 1 c (-b^{17, 6}_2 ∧ b^{17, 6}_1 ∧ -b^{17, 6}_0 ∧ -p_102) -> (-b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ b^{17, 7}_0) c in CNF: c b^{17, 6}_2 ∨ -b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ p_102 ∨ -b^{17, 7}_2 c b^{17, 6}_2 ∨ -b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ p_102 ∨ -b^{17, 7}_1 c b^{17, 6}_2 ∨ -b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ p_102 ∨ b^{17, 7}_0 c in DIMACS: 12983 -12984 12985 102 -12986 0 12983 -12984 12985 102 -12987 0 12983 -12984 12985 102 12988 0 c 1-1 --> 0 c (-b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ b^{17, 6}_0 ∧ -p_102) -> (-b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ -b^{17, 7}_0) c in CNF: c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ p_102 ∨ -b^{17, 7}_2 c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ p_102 ∨ -b^{17, 7}_1 c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ p_102 ∨ -b^{17, 7}_0 c in DIMACS: 12983 12984 -12985 102 -12986 0 12983 12984 -12985 102 -12987 0 12983 12984 -12985 102 -12988 0 c 0-1 --> -1 c (-b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ -b^{17, 6}_0 ∧ -p_102) -> ( b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ b^{17, 7}_0) c in CNF: c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ p_102 ∨ b^{17, 7}_2 c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ p_102 ∨ -b^{17, 7}_1 c b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ p_102 ∨ b^{17, 7}_0 c in DIMACS: 12983 12984 12985 102 12986 0 12983 12984 12985 102 -12987 0 12983 12984 12985 102 12988 0 c -1-1 --> -2 c ( b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ b^{17, 6}_0 ∧ -p_102) -> ( b^{17, 7}_2 ∧ b^{17, 7}_1 ∧ -b^{17, 7}_0) c in CNF: c -b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ p_102 ∨ b^{17, 7}_2 c -b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ p_102 ∨ b^{17, 7}_1 c -b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ p_102 ∨ -b^{17, 7}_0 c in DIMACS: -12983 12984 -12985 102 12986 0 -12983 12984 -12985 102 12987 0 -12983 12984 -12985 102 -12988 0 c -2-1 --> break c ( b^{17, 6}_2 ∧ b^{17, 6}_1 ∧ -b^{17, 6}_0 ∧ -p_102) -> break c in CNF: c -b^{17, 6}_2 ∨ -b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ p_102 ∨ break c in DIMACS: -12983 -12984 12985 102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 6}_2 ∧ -b^{17, 6}_1 ∧ -b^{17, 6}_0 ∧ true) c in CNF: c -b^{17, 6}_2 ∨ b^{17, 6}_1 ∨ b^{17, 6}_0 ∨ false c in DIMACS: -12983 12984 12985 0 c 3 does not represent an automaton state. c -(-b^{17, 6}_2 ∧ b^{17, 6}_1 ∧ b^{17, 6}_0 ∧ true) c in CNF: c b^{17, 6}_2 ∨ -b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ false c in DIMACS: 12983 -12984 -12985 0 c -3 does not represent an automaton state. c -( b^{17, 6}_2 ∧ b^{17, 6}_1 ∧ b^{17, 6}_0 ∧ true) c in CNF: c -b^{17, 6}_2 ∨ -b^{17, 6}_1 ∨ -b^{17, 6}_0 ∨ false c in DIMACS: -12983 -12984 -12985 0 c i = 7 c -2+1 --> -1 c ( b^{17, 7}_2 ∧ b^{17, 7}_1 ∧ -b^{17, 7}_0 ∧ p_119) -> ( b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ b^{17, 8}_0) c in CNF: c -b^{17, 7}_2 ∨ -b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ -p_119 ∨ b^{17, 8}_2 c -b^{17, 7}_2 ∨ -b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ -p_119 ∨ -b^{17, 8}_1 c -b^{17, 7}_2 ∨ -b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ -p_119 ∨ b^{17, 8}_0 c in DIMACS: -12986 -12987 12988 -119 12989 0 -12986 -12987 12988 -119 -12990 0 -12986 -12987 12988 -119 12991 0 c -1+1 --> 0 c ( b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ b^{17, 7}_0 ∧ p_119) -> (-b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ -b^{17, 8}_0) c in CNF: c -b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ -p_119 ∨ -b^{17, 8}_2 c -b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ -p_119 ∨ -b^{17, 8}_1 c -b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ -p_119 ∨ -b^{17, 8}_0 c in DIMACS: -12986 12987 -12988 -119 -12989 0 -12986 12987 -12988 -119 -12990 0 -12986 12987 -12988 -119 -12991 0 c 0+1 --> 1 c (-b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ -b^{17, 7}_0 ∧ p_119) -> (-b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ b^{17, 8}_0) c in CNF: c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ -p_119 ∨ -b^{17, 8}_2 c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ -p_119 ∨ -b^{17, 8}_1 c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ -p_119 ∨ b^{17, 8}_0 c in DIMACS: 12986 12987 12988 -119 -12989 0 12986 12987 12988 -119 -12990 0 12986 12987 12988 -119 12991 0 c 1+1 --> 2 c (-b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ b^{17, 7}_0 ∧ p_119) -> (-b^{17, 8}_2 ∧ b^{17, 8}_1 ∧ -b^{17, 8}_0) c in CNF: c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ -p_119 ∨ -b^{17, 8}_2 c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ -p_119 ∨ b^{17, 8}_1 c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ -p_119 ∨ -b^{17, 8}_0 c in DIMACS: 12986 12987 -12988 -119 -12989 0 12986 12987 -12988 -119 12990 0 12986 12987 -12988 -119 -12991 0 c 2+1 --> break c (-b^{17, 7}_2 ∧ b^{17, 7}_1 ∧ -b^{17, 7}_0 ∧ p_119) -> break c in CNF: c b^{17, 7}_2 ∨ -b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ -p_119 ∨ break c in DIMACS: 12986 -12987 12988 -119 1162 0 c 2-1 --> 1 c (-b^{17, 7}_2 ∧ b^{17, 7}_1 ∧ -b^{17, 7}_0 ∧ -p_119) -> (-b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ b^{17, 8}_0) c in CNF: c b^{17, 7}_2 ∨ -b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ p_119 ∨ -b^{17, 8}_2 c b^{17, 7}_2 ∨ -b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ p_119 ∨ -b^{17, 8}_1 c b^{17, 7}_2 ∨ -b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ p_119 ∨ b^{17, 8}_0 c in DIMACS: 12986 -12987 12988 119 -12989 0 12986 -12987 12988 119 -12990 0 12986 -12987 12988 119 12991 0 c 1-1 --> 0 c (-b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ b^{17, 7}_0 ∧ -p_119) -> (-b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ -b^{17, 8}_0) c in CNF: c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ p_119 ∨ -b^{17, 8}_2 c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ p_119 ∨ -b^{17, 8}_1 c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ p_119 ∨ -b^{17, 8}_0 c in DIMACS: 12986 12987 -12988 119 -12989 0 12986 12987 -12988 119 -12990 0 12986 12987 -12988 119 -12991 0 c 0-1 --> -1 c (-b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ -b^{17, 7}_0 ∧ -p_119) -> ( b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ b^{17, 8}_0) c in CNF: c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ p_119 ∨ b^{17, 8}_2 c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ p_119 ∨ -b^{17, 8}_1 c b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ p_119 ∨ b^{17, 8}_0 c in DIMACS: 12986 12987 12988 119 12989 0 12986 12987 12988 119 -12990 0 12986 12987 12988 119 12991 0 c -1-1 --> -2 c ( b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ b^{17, 7}_0 ∧ -p_119) -> ( b^{17, 8}_2 ∧ b^{17, 8}_1 ∧ -b^{17, 8}_0) c in CNF: c -b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ p_119 ∨ b^{17, 8}_2 c -b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ p_119 ∨ b^{17, 8}_1 c -b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ p_119 ∨ -b^{17, 8}_0 c in DIMACS: -12986 12987 -12988 119 12989 0 -12986 12987 -12988 119 12990 0 -12986 12987 -12988 119 -12991 0 c -2-1 --> break c ( b^{17, 7}_2 ∧ b^{17, 7}_1 ∧ -b^{17, 7}_0 ∧ -p_119) -> break c in CNF: c -b^{17, 7}_2 ∨ -b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ p_119 ∨ break c in DIMACS: -12986 -12987 12988 119 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 7}_2 ∧ -b^{17, 7}_1 ∧ -b^{17, 7}_0 ∧ true) c in CNF: c -b^{17, 7}_2 ∨ b^{17, 7}_1 ∨ b^{17, 7}_0 ∨ false c in DIMACS: -12986 12987 12988 0 c 3 does not represent an automaton state. c -(-b^{17, 7}_2 ∧ b^{17, 7}_1 ∧ b^{17, 7}_0 ∧ true) c in CNF: c b^{17, 7}_2 ∨ -b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ false c in DIMACS: 12986 -12987 -12988 0 c -3 does not represent an automaton state. c -( b^{17, 7}_2 ∧ b^{17, 7}_1 ∧ b^{17, 7}_0 ∧ true) c in CNF: c -b^{17, 7}_2 ∨ -b^{17, 7}_1 ∨ -b^{17, 7}_0 ∨ false c in DIMACS: -12986 -12987 -12988 0 c i = 8 c -2+1 --> -1 c ( b^{17, 8}_2 ∧ b^{17, 8}_1 ∧ -b^{17, 8}_0 ∧ p_136) -> ( b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ b^{17, 9}_0) c in CNF: c -b^{17, 8}_2 ∨ -b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ -p_136 ∨ b^{17, 9}_2 c -b^{17, 8}_2 ∨ -b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ -p_136 ∨ -b^{17, 9}_1 c -b^{17, 8}_2 ∨ -b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ -p_136 ∨ b^{17, 9}_0 c in DIMACS: -12989 -12990 12991 -136 12992 0 -12989 -12990 12991 -136 -12993 0 -12989 -12990 12991 -136 12994 0 c -1+1 --> 0 c ( b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ b^{17, 8}_0 ∧ p_136) -> (-b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ -b^{17, 9}_0) c in CNF: c -b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ -p_136 ∨ -b^{17, 9}_2 c -b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ -p_136 ∨ -b^{17, 9}_1 c -b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ -p_136 ∨ -b^{17, 9}_0 c in DIMACS: -12989 12990 -12991 -136 -12992 0 -12989 12990 -12991 -136 -12993 0 -12989 12990 -12991 -136 -12994 0 c 0+1 --> 1 c (-b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ -b^{17, 8}_0 ∧ p_136) -> (-b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ b^{17, 9}_0) c in CNF: c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ -p_136 ∨ -b^{17, 9}_2 c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ -p_136 ∨ -b^{17, 9}_1 c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ -p_136 ∨ b^{17, 9}_0 c in DIMACS: 12989 12990 12991 -136 -12992 0 12989 12990 12991 -136 -12993 0 12989 12990 12991 -136 12994 0 c 1+1 --> 2 c (-b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ b^{17, 8}_0 ∧ p_136) -> (-b^{17, 9}_2 ∧ b^{17, 9}_1 ∧ -b^{17, 9}_0) c in CNF: c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ -p_136 ∨ -b^{17, 9}_2 c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ -p_136 ∨ b^{17, 9}_1 c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ -p_136 ∨ -b^{17, 9}_0 c in DIMACS: 12989 12990 -12991 -136 -12992 0 12989 12990 -12991 -136 12993 0 12989 12990 -12991 -136 -12994 0 c 2+1 --> break c (-b^{17, 8}_2 ∧ b^{17, 8}_1 ∧ -b^{17, 8}_0 ∧ p_136) -> break c in CNF: c b^{17, 8}_2 ∨ -b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ -p_136 ∨ break c in DIMACS: 12989 -12990 12991 -136 1162 0 c 2-1 --> 1 c (-b^{17, 8}_2 ∧ b^{17, 8}_1 ∧ -b^{17, 8}_0 ∧ -p_136) -> (-b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ b^{17, 9}_0) c in CNF: c b^{17, 8}_2 ∨ -b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ p_136 ∨ -b^{17, 9}_2 c b^{17, 8}_2 ∨ -b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ p_136 ∨ -b^{17, 9}_1 c b^{17, 8}_2 ∨ -b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ p_136 ∨ b^{17, 9}_0 c in DIMACS: 12989 -12990 12991 136 -12992 0 12989 -12990 12991 136 -12993 0 12989 -12990 12991 136 12994 0 c 1-1 --> 0 c (-b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ b^{17, 8}_0 ∧ -p_136) -> (-b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ -b^{17, 9}_0) c in CNF: c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ p_136 ∨ -b^{17, 9}_2 c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ p_136 ∨ -b^{17, 9}_1 c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ p_136 ∨ -b^{17, 9}_0 c in DIMACS: 12989 12990 -12991 136 -12992 0 12989 12990 -12991 136 -12993 0 12989 12990 -12991 136 -12994 0 c 0-1 --> -1 c (-b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ -b^{17, 8}_0 ∧ -p_136) -> ( b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ b^{17, 9}_0) c in CNF: c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ p_136 ∨ b^{17, 9}_2 c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ p_136 ∨ -b^{17, 9}_1 c b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ p_136 ∨ b^{17, 9}_0 c in DIMACS: 12989 12990 12991 136 12992 0 12989 12990 12991 136 -12993 0 12989 12990 12991 136 12994 0 c -1-1 --> -2 c ( b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ b^{17, 8}_0 ∧ -p_136) -> ( b^{17, 9}_2 ∧ b^{17, 9}_1 ∧ -b^{17, 9}_0) c in CNF: c -b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ p_136 ∨ b^{17, 9}_2 c -b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ p_136 ∨ b^{17, 9}_1 c -b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ p_136 ∨ -b^{17, 9}_0 c in DIMACS: -12989 12990 -12991 136 12992 0 -12989 12990 -12991 136 12993 0 -12989 12990 -12991 136 -12994 0 c -2-1 --> break c ( b^{17, 8}_2 ∧ b^{17, 8}_1 ∧ -b^{17, 8}_0 ∧ -p_136) -> break c in CNF: c -b^{17, 8}_2 ∨ -b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ p_136 ∨ break c in DIMACS: -12989 -12990 12991 136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 8}_2 ∧ -b^{17, 8}_1 ∧ -b^{17, 8}_0 ∧ true) c in CNF: c -b^{17, 8}_2 ∨ b^{17, 8}_1 ∨ b^{17, 8}_0 ∨ false c in DIMACS: -12989 12990 12991 0 c 3 does not represent an automaton state. c -(-b^{17, 8}_2 ∧ b^{17, 8}_1 ∧ b^{17, 8}_0 ∧ true) c in CNF: c b^{17, 8}_2 ∨ -b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ false c in DIMACS: 12989 -12990 -12991 0 c -3 does not represent an automaton state. c -( b^{17, 8}_2 ∧ b^{17, 8}_1 ∧ b^{17, 8}_0 ∧ true) c in CNF: c -b^{17, 8}_2 ∨ -b^{17, 8}_1 ∨ -b^{17, 8}_0 ∨ false c in DIMACS: -12989 -12990 -12991 0 c i = 9 c -2+1 --> -1 c ( b^{17, 9}_2 ∧ b^{17, 9}_1 ∧ -b^{17, 9}_0 ∧ p_153) -> ( b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ b^{17, 10}_0) c in CNF: c -b^{17, 9}_2 ∨ -b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ -p_153 ∨ b^{17, 10}_2 c -b^{17, 9}_2 ∨ -b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ -p_153 ∨ -b^{17, 10}_1 c -b^{17, 9}_2 ∨ -b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ -p_153 ∨ b^{17, 10}_0 c in DIMACS: -12992 -12993 12994 -153 12995 0 -12992 -12993 12994 -153 -12996 0 -12992 -12993 12994 -153 12997 0 c -1+1 --> 0 c ( b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ b^{17, 9}_0 ∧ p_153) -> (-b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ -b^{17, 10}_0) c in CNF: c -b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ -p_153 ∨ -b^{17, 10}_2 c -b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ -p_153 ∨ -b^{17, 10}_1 c -b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ -p_153 ∨ -b^{17, 10}_0 c in DIMACS: -12992 12993 -12994 -153 -12995 0 -12992 12993 -12994 -153 -12996 0 -12992 12993 -12994 -153 -12997 0 c 0+1 --> 1 c (-b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ -b^{17, 9}_0 ∧ p_153) -> (-b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ b^{17, 10}_0) c in CNF: c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ -p_153 ∨ -b^{17, 10}_2 c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ -p_153 ∨ -b^{17, 10}_1 c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ -p_153 ∨ b^{17, 10}_0 c in DIMACS: 12992 12993 12994 -153 -12995 0 12992 12993 12994 -153 -12996 0 12992 12993 12994 -153 12997 0 c 1+1 --> 2 c (-b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ b^{17, 9}_0 ∧ p_153) -> (-b^{17, 10}_2 ∧ b^{17, 10}_1 ∧ -b^{17, 10}_0) c in CNF: c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ -p_153 ∨ -b^{17, 10}_2 c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ -p_153 ∨ b^{17, 10}_1 c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ -p_153 ∨ -b^{17, 10}_0 c in DIMACS: 12992 12993 -12994 -153 -12995 0 12992 12993 -12994 -153 12996 0 12992 12993 -12994 -153 -12997 0 c 2+1 --> break c (-b^{17, 9}_2 ∧ b^{17, 9}_1 ∧ -b^{17, 9}_0 ∧ p_153) -> break c in CNF: c b^{17, 9}_2 ∨ -b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ -p_153 ∨ break c in DIMACS: 12992 -12993 12994 -153 1162 0 c 2-1 --> 1 c (-b^{17, 9}_2 ∧ b^{17, 9}_1 ∧ -b^{17, 9}_0 ∧ -p_153) -> (-b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ b^{17, 10}_0) c in CNF: c b^{17, 9}_2 ∨ -b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ p_153 ∨ -b^{17, 10}_2 c b^{17, 9}_2 ∨ -b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ p_153 ∨ -b^{17, 10}_1 c b^{17, 9}_2 ∨ -b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ p_153 ∨ b^{17, 10}_0 c in DIMACS: 12992 -12993 12994 153 -12995 0 12992 -12993 12994 153 -12996 0 12992 -12993 12994 153 12997 0 c 1-1 --> 0 c (-b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ b^{17, 9}_0 ∧ -p_153) -> (-b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ -b^{17, 10}_0) c in CNF: c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ p_153 ∨ -b^{17, 10}_2 c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ p_153 ∨ -b^{17, 10}_1 c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ p_153 ∨ -b^{17, 10}_0 c in DIMACS: 12992 12993 -12994 153 -12995 0 12992 12993 -12994 153 -12996 0 12992 12993 -12994 153 -12997 0 c 0-1 --> -1 c (-b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ -b^{17, 9}_0 ∧ -p_153) -> ( b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ b^{17, 10}_0) c in CNF: c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ p_153 ∨ b^{17, 10}_2 c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ p_153 ∨ -b^{17, 10}_1 c b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ p_153 ∨ b^{17, 10}_0 c in DIMACS: 12992 12993 12994 153 12995 0 12992 12993 12994 153 -12996 0 12992 12993 12994 153 12997 0 c -1-1 --> -2 c ( b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ b^{17, 9}_0 ∧ -p_153) -> ( b^{17, 10}_2 ∧ b^{17, 10}_1 ∧ -b^{17, 10}_0) c in CNF: c -b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ p_153 ∨ b^{17, 10}_2 c -b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ p_153 ∨ b^{17, 10}_1 c -b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ p_153 ∨ -b^{17, 10}_0 c in DIMACS: -12992 12993 -12994 153 12995 0 -12992 12993 -12994 153 12996 0 -12992 12993 -12994 153 -12997 0 c -2-1 --> break c ( b^{17, 9}_2 ∧ b^{17, 9}_1 ∧ -b^{17, 9}_0 ∧ -p_153) -> break c in CNF: c -b^{17, 9}_2 ∨ -b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ p_153 ∨ break c in DIMACS: -12992 -12993 12994 153 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 9}_2 ∧ -b^{17, 9}_1 ∧ -b^{17, 9}_0 ∧ true) c in CNF: c -b^{17, 9}_2 ∨ b^{17, 9}_1 ∨ b^{17, 9}_0 ∨ false c in DIMACS: -12992 12993 12994 0 c 3 does not represent an automaton state. c -(-b^{17, 9}_2 ∧ b^{17, 9}_1 ∧ b^{17, 9}_0 ∧ true) c in CNF: c b^{17, 9}_2 ∨ -b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ false c in DIMACS: 12992 -12993 -12994 0 c -3 does not represent an automaton state. c -( b^{17, 9}_2 ∧ b^{17, 9}_1 ∧ b^{17, 9}_0 ∧ true) c in CNF: c -b^{17, 9}_2 ∨ -b^{17, 9}_1 ∨ -b^{17, 9}_0 ∨ false c in DIMACS: -12992 -12993 -12994 0 c i = 10 c -2+1 --> -1 c ( b^{17, 10}_2 ∧ b^{17, 10}_1 ∧ -b^{17, 10}_0 ∧ p_170) -> ( b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ b^{17, 11}_0) c in CNF: c -b^{17, 10}_2 ∨ -b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ -p_170 ∨ b^{17, 11}_2 c -b^{17, 10}_2 ∨ -b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ -p_170 ∨ -b^{17, 11}_1 c -b^{17, 10}_2 ∨ -b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ -p_170 ∨ b^{17, 11}_0 c in DIMACS: -12995 -12996 12997 -170 12998 0 -12995 -12996 12997 -170 -12999 0 -12995 -12996 12997 -170 13000 0 c -1+1 --> 0 c ( b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ b^{17, 10}_0 ∧ p_170) -> (-b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ -b^{17, 11}_0) c in CNF: c -b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ -p_170 ∨ -b^{17, 11}_2 c -b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ -p_170 ∨ -b^{17, 11}_1 c -b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ -p_170 ∨ -b^{17, 11}_0 c in DIMACS: -12995 12996 -12997 -170 -12998 0 -12995 12996 -12997 -170 -12999 0 -12995 12996 -12997 -170 -13000 0 c 0+1 --> 1 c (-b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ -b^{17, 10}_0 ∧ p_170) -> (-b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ b^{17, 11}_0) c in CNF: c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ -p_170 ∨ -b^{17, 11}_2 c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ -p_170 ∨ -b^{17, 11}_1 c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ -p_170 ∨ b^{17, 11}_0 c in DIMACS: 12995 12996 12997 -170 -12998 0 12995 12996 12997 -170 -12999 0 12995 12996 12997 -170 13000 0 c 1+1 --> 2 c (-b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ b^{17, 10}_0 ∧ p_170) -> (-b^{17, 11}_2 ∧ b^{17, 11}_1 ∧ -b^{17, 11}_0) c in CNF: c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ -p_170 ∨ -b^{17, 11}_2 c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ -p_170 ∨ b^{17, 11}_1 c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ -p_170 ∨ -b^{17, 11}_0 c in DIMACS: 12995 12996 -12997 -170 -12998 0 12995 12996 -12997 -170 12999 0 12995 12996 -12997 -170 -13000 0 c 2+1 --> break c (-b^{17, 10}_2 ∧ b^{17, 10}_1 ∧ -b^{17, 10}_0 ∧ p_170) -> break c in CNF: c b^{17, 10}_2 ∨ -b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ -p_170 ∨ break c in DIMACS: 12995 -12996 12997 -170 1162 0 c 2-1 --> 1 c (-b^{17, 10}_2 ∧ b^{17, 10}_1 ∧ -b^{17, 10}_0 ∧ -p_170) -> (-b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ b^{17, 11}_0) c in CNF: c b^{17, 10}_2 ∨ -b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ p_170 ∨ -b^{17, 11}_2 c b^{17, 10}_2 ∨ -b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ p_170 ∨ -b^{17, 11}_1 c b^{17, 10}_2 ∨ -b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ p_170 ∨ b^{17, 11}_0 c in DIMACS: 12995 -12996 12997 170 -12998 0 12995 -12996 12997 170 -12999 0 12995 -12996 12997 170 13000 0 c 1-1 --> 0 c (-b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ b^{17, 10}_0 ∧ -p_170) -> (-b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ -b^{17, 11}_0) c in CNF: c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ p_170 ∨ -b^{17, 11}_2 c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ p_170 ∨ -b^{17, 11}_1 c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ p_170 ∨ -b^{17, 11}_0 c in DIMACS: 12995 12996 -12997 170 -12998 0 12995 12996 -12997 170 -12999 0 12995 12996 -12997 170 -13000 0 c 0-1 --> -1 c (-b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ -b^{17, 10}_0 ∧ -p_170) -> ( b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ b^{17, 11}_0) c in CNF: c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ p_170 ∨ b^{17, 11}_2 c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ p_170 ∨ -b^{17, 11}_1 c b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ p_170 ∨ b^{17, 11}_0 c in DIMACS: 12995 12996 12997 170 12998 0 12995 12996 12997 170 -12999 0 12995 12996 12997 170 13000 0 c -1-1 --> -2 c ( b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ b^{17, 10}_0 ∧ -p_170) -> ( b^{17, 11}_2 ∧ b^{17, 11}_1 ∧ -b^{17, 11}_0) c in CNF: c -b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ p_170 ∨ b^{17, 11}_2 c -b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ p_170 ∨ b^{17, 11}_1 c -b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ p_170 ∨ -b^{17, 11}_0 c in DIMACS: -12995 12996 -12997 170 12998 0 -12995 12996 -12997 170 12999 0 -12995 12996 -12997 170 -13000 0 c -2-1 --> break c ( b^{17, 10}_2 ∧ b^{17, 10}_1 ∧ -b^{17, 10}_0 ∧ -p_170) -> break c in CNF: c -b^{17, 10}_2 ∨ -b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ p_170 ∨ break c in DIMACS: -12995 -12996 12997 170 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 10}_2 ∧ -b^{17, 10}_1 ∧ -b^{17, 10}_0 ∧ true) c in CNF: c -b^{17, 10}_2 ∨ b^{17, 10}_1 ∨ b^{17, 10}_0 ∨ false c in DIMACS: -12995 12996 12997 0 c 3 does not represent an automaton state. c -(-b^{17, 10}_2 ∧ b^{17, 10}_1 ∧ b^{17, 10}_0 ∧ true) c in CNF: c b^{17, 10}_2 ∨ -b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ false c in DIMACS: 12995 -12996 -12997 0 c -3 does not represent an automaton state. c -( b^{17, 10}_2 ∧ b^{17, 10}_1 ∧ b^{17, 10}_0 ∧ true) c in CNF: c -b^{17, 10}_2 ∨ -b^{17, 10}_1 ∨ -b^{17, 10}_0 ∨ false c in DIMACS: -12995 -12996 -12997 0 c i = 11 c -2+1 --> -1 c ( b^{17, 11}_2 ∧ b^{17, 11}_1 ∧ -b^{17, 11}_0 ∧ p_187) -> ( b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ b^{17, 12}_0) c in CNF: c -b^{17, 11}_2 ∨ -b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ -p_187 ∨ b^{17, 12}_2 c -b^{17, 11}_2 ∨ -b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ -p_187 ∨ -b^{17, 12}_1 c -b^{17, 11}_2 ∨ -b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ -p_187 ∨ b^{17, 12}_0 c in DIMACS: -12998 -12999 13000 -187 13001 0 -12998 -12999 13000 -187 -13002 0 -12998 -12999 13000 -187 13003 0 c -1+1 --> 0 c ( b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ b^{17, 11}_0 ∧ p_187) -> (-b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ -b^{17, 12}_0) c in CNF: c -b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ -p_187 ∨ -b^{17, 12}_2 c -b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ -p_187 ∨ -b^{17, 12}_1 c -b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ -p_187 ∨ -b^{17, 12}_0 c in DIMACS: -12998 12999 -13000 -187 -13001 0 -12998 12999 -13000 -187 -13002 0 -12998 12999 -13000 -187 -13003 0 c 0+1 --> 1 c (-b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ -b^{17, 11}_0 ∧ p_187) -> (-b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ b^{17, 12}_0) c in CNF: c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ -p_187 ∨ -b^{17, 12}_2 c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ -p_187 ∨ -b^{17, 12}_1 c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ -p_187 ∨ b^{17, 12}_0 c in DIMACS: 12998 12999 13000 -187 -13001 0 12998 12999 13000 -187 -13002 0 12998 12999 13000 -187 13003 0 c 1+1 --> 2 c (-b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ b^{17, 11}_0 ∧ p_187) -> (-b^{17, 12}_2 ∧ b^{17, 12}_1 ∧ -b^{17, 12}_0) c in CNF: c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ -p_187 ∨ -b^{17, 12}_2 c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ -p_187 ∨ b^{17, 12}_1 c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ -p_187 ∨ -b^{17, 12}_0 c in DIMACS: 12998 12999 -13000 -187 -13001 0 12998 12999 -13000 -187 13002 0 12998 12999 -13000 -187 -13003 0 c 2+1 --> break c (-b^{17, 11}_2 ∧ b^{17, 11}_1 ∧ -b^{17, 11}_0 ∧ p_187) -> break c in CNF: c b^{17, 11}_2 ∨ -b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ -p_187 ∨ break c in DIMACS: 12998 -12999 13000 -187 1162 0 c 2-1 --> 1 c (-b^{17, 11}_2 ∧ b^{17, 11}_1 ∧ -b^{17, 11}_0 ∧ -p_187) -> (-b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ b^{17, 12}_0) c in CNF: c b^{17, 11}_2 ∨ -b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ p_187 ∨ -b^{17, 12}_2 c b^{17, 11}_2 ∨ -b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ p_187 ∨ -b^{17, 12}_1 c b^{17, 11}_2 ∨ -b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ p_187 ∨ b^{17, 12}_0 c in DIMACS: 12998 -12999 13000 187 -13001 0 12998 -12999 13000 187 -13002 0 12998 -12999 13000 187 13003 0 c 1-1 --> 0 c (-b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ b^{17, 11}_0 ∧ -p_187) -> (-b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ -b^{17, 12}_0) c in CNF: c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ p_187 ∨ -b^{17, 12}_2 c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ p_187 ∨ -b^{17, 12}_1 c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ p_187 ∨ -b^{17, 12}_0 c in DIMACS: 12998 12999 -13000 187 -13001 0 12998 12999 -13000 187 -13002 0 12998 12999 -13000 187 -13003 0 c 0-1 --> -1 c (-b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ -b^{17, 11}_0 ∧ -p_187) -> ( b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ b^{17, 12}_0) c in CNF: c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ p_187 ∨ b^{17, 12}_2 c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ p_187 ∨ -b^{17, 12}_1 c b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ p_187 ∨ b^{17, 12}_0 c in DIMACS: 12998 12999 13000 187 13001 0 12998 12999 13000 187 -13002 0 12998 12999 13000 187 13003 0 c -1-1 --> -2 c ( b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ b^{17, 11}_0 ∧ -p_187) -> ( b^{17, 12}_2 ∧ b^{17, 12}_1 ∧ -b^{17, 12}_0) c in CNF: c -b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ p_187 ∨ b^{17, 12}_2 c -b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ p_187 ∨ b^{17, 12}_1 c -b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ p_187 ∨ -b^{17, 12}_0 c in DIMACS: -12998 12999 -13000 187 13001 0 -12998 12999 -13000 187 13002 0 -12998 12999 -13000 187 -13003 0 c -2-1 --> break c ( b^{17, 11}_2 ∧ b^{17, 11}_1 ∧ -b^{17, 11}_0 ∧ -p_187) -> break c in CNF: c -b^{17, 11}_2 ∨ -b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ p_187 ∨ break c in DIMACS: -12998 -12999 13000 187 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 11}_2 ∧ -b^{17, 11}_1 ∧ -b^{17, 11}_0 ∧ true) c in CNF: c -b^{17, 11}_2 ∨ b^{17, 11}_1 ∨ b^{17, 11}_0 ∨ false c in DIMACS: -12998 12999 13000 0 c 3 does not represent an automaton state. c -(-b^{17, 11}_2 ∧ b^{17, 11}_1 ∧ b^{17, 11}_0 ∧ true) c in CNF: c b^{17, 11}_2 ∨ -b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ false c in DIMACS: 12998 -12999 -13000 0 c -3 does not represent an automaton state. c -( b^{17, 11}_2 ∧ b^{17, 11}_1 ∧ b^{17, 11}_0 ∧ true) c in CNF: c -b^{17, 11}_2 ∨ -b^{17, 11}_1 ∨ -b^{17, 11}_0 ∨ false c in DIMACS: -12998 -12999 -13000 0 c i = 12 c -2+1 --> -1 c ( b^{17, 12}_2 ∧ b^{17, 12}_1 ∧ -b^{17, 12}_0 ∧ p_204) -> ( b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ b^{17, 13}_0) c in CNF: c -b^{17, 12}_2 ∨ -b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ -p_204 ∨ b^{17, 13}_2 c -b^{17, 12}_2 ∨ -b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ -p_204 ∨ -b^{17, 13}_1 c -b^{17, 12}_2 ∨ -b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ -p_204 ∨ b^{17, 13}_0 c in DIMACS: -13001 -13002 13003 -204 13004 0 -13001 -13002 13003 -204 -13005 0 -13001 -13002 13003 -204 13006 0 c -1+1 --> 0 c ( b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ b^{17, 12}_0 ∧ p_204) -> (-b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ -b^{17, 13}_0) c in CNF: c -b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ -p_204 ∨ -b^{17, 13}_2 c -b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ -p_204 ∨ -b^{17, 13}_1 c -b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ -p_204 ∨ -b^{17, 13}_0 c in DIMACS: -13001 13002 -13003 -204 -13004 0 -13001 13002 -13003 -204 -13005 0 -13001 13002 -13003 -204 -13006 0 c 0+1 --> 1 c (-b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ -b^{17, 12}_0 ∧ p_204) -> (-b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ b^{17, 13}_0) c in CNF: c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ -p_204 ∨ -b^{17, 13}_2 c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ -p_204 ∨ -b^{17, 13}_1 c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ -p_204 ∨ b^{17, 13}_0 c in DIMACS: 13001 13002 13003 -204 -13004 0 13001 13002 13003 -204 -13005 0 13001 13002 13003 -204 13006 0 c 1+1 --> 2 c (-b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ b^{17, 12}_0 ∧ p_204) -> (-b^{17, 13}_2 ∧ b^{17, 13}_1 ∧ -b^{17, 13}_0) c in CNF: c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ -p_204 ∨ -b^{17, 13}_2 c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ -p_204 ∨ b^{17, 13}_1 c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ -p_204 ∨ -b^{17, 13}_0 c in DIMACS: 13001 13002 -13003 -204 -13004 0 13001 13002 -13003 -204 13005 0 13001 13002 -13003 -204 -13006 0 c 2+1 --> break c (-b^{17, 12}_2 ∧ b^{17, 12}_1 ∧ -b^{17, 12}_0 ∧ p_204) -> break c in CNF: c b^{17, 12}_2 ∨ -b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ -p_204 ∨ break c in DIMACS: 13001 -13002 13003 -204 1162 0 c 2-1 --> 1 c (-b^{17, 12}_2 ∧ b^{17, 12}_1 ∧ -b^{17, 12}_0 ∧ -p_204) -> (-b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ b^{17, 13}_0) c in CNF: c b^{17, 12}_2 ∨ -b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ p_204 ∨ -b^{17, 13}_2 c b^{17, 12}_2 ∨ -b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ p_204 ∨ -b^{17, 13}_1 c b^{17, 12}_2 ∨ -b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ p_204 ∨ b^{17, 13}_0 c in DIMACS: 13001 -13002 13003 204 -13004 0 13001 -13002 13003 204 -13005 0 13001 -13002 13003 204 13006 0 c 1-1 --> 0 c (-b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ b^{17, 12}_0 ∧ -p_204) -> (-b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ -b^{17, 13}_0) c in CNF: c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ p_204 ∨ -b^{17, 13}_2 c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ p_204 ∨ -b^{17, 13}_1 c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ p_204 ∨ -b^{17, 13}_0 c in DIMACS: 13001 13002 -13003 204 -13004 0 13001 13002 -13003 204 -13005 0 13001 13002 -13003 204 -13006 0 c 0-1 --> -1 c (-b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ -b^{17, 12}_0 ∧ -p_204) -> ( b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ b^{17, 13}_0) c in CNF: c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ p_204 ∨ b^{17, 13}_2 c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ p_204 ∨ -b^{17, 13}_1 c b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ p_204 ∨ b^{17, 13}_0 c in DIMACS: 13001 13002 13003 204 13004 0 13001 13002 13003 204 -13005 0 13001 13002 13003 204 13006 0 c -1-1 --> -2 c ( b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ b^{17, 12}_0 ∧ -p_204) -> ( b^{17, 13}_2 ∧ b^{17, 13}_1 ∧ -b^{17, 13}_0) c in CNF: c -b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ p_204 ∨ b^{17, 13}_2 c -b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ p_204 ∨ b^{17, 13}_1 c -b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ p_204 ∨ -b^{17, 13}_0 c in DIMACS: -13001 13002 -13003 204 13004 0 -13001 13002 -13003 204 13005 0 -13001 13002 -13003 204 -13006 0 c -2-1 --> break c ( b^{17, 12}_2 ∧ b^{17, 12}_1 ∧ -b^{17, 12}_0 ∧ -p_204) -> break c in CNF: c -b^{17, 12}_2 ∨ -b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ p_204 ∨ break c in DIMACS: -13001 -13002 13003 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 12}_2 ∧ -b^{17, 12}_1 ∧ -b^{17, 12}_0 ∧ true) c in CNF: c -b^{17, 12}_2 ∨ b^{17, 12}_1 ∨ b^{17, 12}_0 ∨ false c in DIMACS: -13001 13002 13003 0 c 3 does not represent an automaton state. c -(-b^{17, 12}_2 ∧ b^{17, 12}_1 ∧ b^{17, 12}_0 ∧ true) c in CNF: c b^{17, 12}_2 ∨ -b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ false c in DIMACS: 13001 -13002 -13003 0 c -3 does not represent an automaton state. c -( b^{17, 12}_2 ∧ b^{17, 12}_1 ∧ b^{17, 12}_0 ∧ true) c in CNF: c -b^{17, 12}_2 ∨ -b^{17, 12}_1 ∨ -b^{17, 12}_0 ∨ false c in DIMACS: -13001 -13002 -13003 0 c i = 13 c -2+1 --> -1 c ( b^{17, 13}_2 ∧ b^{17, 13}_1 ∧ -b^{17, 13}_0 ∧ p_221) -> ( b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ b^{17, 14}_0) c in CNF: c -b^{17, 13}_2 ∨ -b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ -p_221 ∨ b^{17, 14}_2 c -b^{17, 13}_2 ∨ -b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ -p_221 ∨ -b^{17, 14}_1 c -b^{17, 13}_2 ∨ -b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ -p_221 ∨ b^{17, 14}_0 c in DIMACS: -13004 -13005 13006 -221 13007 0 -13004 -13005 13006 -221 -13008 0 -13004 -13005 13006 -221 13009 0 c -1+1 --> 0 c ( b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ b^{17, 13}_0 ∧ p_221) -> (-b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ -b^{17, 14}_0) c in CNF: c -b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ -p_221 ∨ -b^{17, 14}_2 c -b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ -p_221 ∨ -b^{17, 14}_1 c -b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ -p_221 ∨ -b^{17, 14}_0 c in DIMACS: -13004 13005 -13006 -221 -13007 0 -13004 13005 -13006 -221 -13008 0 -13004 13005 -13006 -221 -13009 0 c 0+1 --> 1 c (-b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ -b^{17, 13}_0 ∧ p_221) -> (-b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ b^{17, 14}_0) c in CNF: c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ -p_221 ∨ -b^{17, 14}_2 c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ -p_221 ∨ -b^{17, 14}_1 c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ -p_221 ∨ b^{17, 14}_0 c in DIMACS: 13004 13005 13006 -221 -13007 0 13004 13005 13006 -221 -13008 0 13004 13005 13006 -221 13009 0 c 1+1 --> 2 c (-b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ b^{17, 13}_0 ∧ p_221) -> (-b^{17, 14}_2 ∧ b^{17, 14}_1 ∧ -b^{17, 14}_0) c in CNF: c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ -p_221 ∨ -b^{17, 14}_2 c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ -p_221 ∨ b^{17, 14}_1 c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ -p_221 ∨ -b^{17, 14}_0 c in DIMACS: 13004 13005 -13006 -221 -13007 0 13004 13005 -13006 -221 13008 0 13004 13005 -13006 -221 -13009 0 c 2+1 --> break c (-b^{17, 13}_2 ∧ b^{17, 13}_1 ∧ -b^{17, 13}_0 ∧ p_221) -> break c in CNF: c b^{17, 13}_2 ∨ -b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ -p_221 ∨ break c in DIMACS: 13004 -13005 13006 -221 1162 0 c 2-1 --> 1 c (-b^{17, 13}_2 ∧ b^{17, 13}_1 ∧ -b^{17, 13}_0 ∧ -p_221) -> (-b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ b^{17, 14}_0) c in CNF: c b^{17, 13}_2 ∨ -b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ p_221 ∨ -b^{17, 14}_2 c b^{17, 13}_2 ∨ -b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ p_221 ∨ -b^{17, 14}_1 c b^{17, 13}_2 ∨ -b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ p_221 ∨ b^{17, 14}_0 c in DIMACS: 13004 -13005 13006 221 -13007 0 13004 -13005 13006 221 -13008 0 13004 -13005 13006 221 13009 0 c 1-1 --> 0 c (-b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ b^{17, 13}_0 ∧ -p_221) -> (-b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ -b^{17, 14}_0) c in CNF: c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ p_221 ∨ -b^{17, 14}_2 c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ p_221 ∨ -b^{17, 14}_1 c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ p_221 ∨ -b^{17, 14}_0 c in DIMACS: 13004 13005 -13006 221 -13007 0 13004 13005 -13006 221 -13008 0 13004 13005 -13006 221 -13009 0 c 0-1 --> -1 c (-b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ -b^{17, 13}_0 ∧ -p_221) -> ( b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ b^{17, 14}_0) c in CNF: c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ p_221 ∨ b^{17, 14}_2 c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ p_221 ∨ -b^{17, 14}_1 c b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ p_221 ∨ b^{17, 14}_0 c in DIMACS: 13004 13005 13006 221 13007 0 13004 13005 13006 221 -13008 0 13004 13005 13006 221 13009 0 c -1-1 --> -2 c ( b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ b^{17, 13}_0 ∧ -p_221) -> ( b^{17, 14}_2 ∧ b^{17, 14}_1 ∧ -b^{17, 14}_0) c in CNF: c -b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ p_221 ∨ b^{17, 14}_2 c -b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ p_221 ∨ b^{17, 14}_1 c -b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ p_221 ∨ -b^{17, 14}_0 c in DIMACS: -13004 13005 -13006 221 13007 0 -13004 13005 -13006 221 13008 0 -13004 13005 -13006 221 -13009 0 c -2-1 --> break c ( b^{17, 13}_2 ∧ b^{17, 13}_1 ∧ -b^{17, 13}_0 ∧ -p_221) -> break c in CNF: c -b^{17, 13}_2 ∨ -b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ p_221 ∨ break c in DIMACS: -13004 -13005 13006 221 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 13}_2 ∧ -b^{17, 13}_1 ∧ -b^{17, 13}_0 ∧ true) c in CNF: c -b^{17, 13}_2 ∨ b^{17, 13}_1 ∨ b^{17, 13}_0 ∨ false c in DIMACS: -13004 13005 13006 0 c 3 does not represent an automaton state. c -(-b^{17, 13}_2 ∧ b^{17, 13}_1 ∧ b^{17, 13}_0 ∧ true) c in CNF: c b^{17, 13}_2 ∨ -b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ false c in DIMACS: 13004 -13005 -13006 0 c -3 does not represent an automaton state. c -( b^{17, 13}_2 ∧ b^{17, 13}_1 ∧ b^{17, 13}_0 ∧ true) c in CNF: c -b^{17, 13}_2 ∨ -b^{17, 13}_1 ∨ -b^{17, 13}_0 ∨ false c in DIMACS: -13004 -13005 -13006 0 c i = 14 c -2+1 --> -1 c ( b^{17, 14}_2 ∧ b^{17, 14}_1 ∧ -b^{17, 14}_0 ∧ p_238) -> ( b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ b^{17, 15}_0) c in CNF: c -b^{17, 14}_2 ∨ -b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ -p_238 ∨ b^{17, 15}_2 c -b^{17, 14}_2 ∨ -b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ -p_238 ∨ -b^{17, 15}_1 c -b^{17, 14}_2 ∨ -b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ -p_238 ∨ b^{17, 15}_0 c in DIMACS: -13007 -13008 13009 -238 13010 0 -13007 -13008 13009 -238 -13011 0 -13007 -13008 13009 -238 13012 0 c -1+1 --> 0 c ( b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ b^{17, 14}_0 ∧ p_238) -> (-b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ -b^{17, 15}_0) c in CNF: c -b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ -p_238 ∨ -b^{17, 15}_2 c -b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ -p_238 ∨ -b^{17, 15}_1 c -b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ -p_238 ∨ -b^{17, 15}_0 c in DIMACS: -13007 13008 -13009 -238 -13010 0 -13007 13008 -13009 -238 -13011 0 -13007 13008 -13009 -238 -13012 0 c 0+1 --> 1 c (-b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ -b^{17, 14}_0 ∧ p_238) -> (-b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ b^{17, 15}_0) c in CNF: c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ -p_238 ∨ -b^{17, 15}_2 c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ -p_238 ∨ -b^{17, 15}_1 c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ -p_238 ∨ b^{17, 15}_0 c in DIMACS: 13007 13008 13009 -238 -13010 0 13007 13008 13009 -238 -13011 0 13007 13008 13009 -238 13012 0 c 1+1 --> 2 c (-b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ b^{17, 14}_0 ∧ p_238) -> (-b^{17, 15}_2 ∧ b^{17, 15}_1 ∧ -b^{17, 15}_0) c in CNF: c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ -p_238 ∨ -b^{17, 15}_2 c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ -p_238 ∨ b^{17, 15}_1 c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ -p_238 ∨ -b^{17, 15}_0 c in DIMACS: 13007 13008 -13009 -238 -13010 0 13007 13008 -13009 -238 13011 0 13007 13008 -13009 -238 -13012 0 c 2+1 --> break c (-b^{17, 14}_2 ∧ b^{17, 14}_1 ∧ -b^{17, 14}_0 ∧ p_238) -> break c in CNF: c b^{17, 14}_2 ∨ -b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ -p_238 ∨ break c in DIMACS: 13007 -13008 13009 -238 1162 0 c 2-1 --> 1 c (-b^{17, 14}_2 ∧ b^{17, 14}_1 ∧ -b^{17, 14}_0 ∧ -p_238) -> (-b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ b^{17, 15}_0) c in CNF: c b^{17, 14}_2 ∨ -b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ p_238 ∨ -b^{17, 15}_2 c b^{17, 14}_2 ∨ -b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ p_238 ∨ -b^{17, 15}_1 c b^{17, 14}_2 ∨ -b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ p_238 ∨ b^{17, 15}_0 c in DIMACS: 13007 -13008 13009 238 -13010 0 13007 -13008 13009 238 -13011 0 13007 -13008 13009 238 13012 0 c 1-1 --> 0 c (-b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ b^{17, 14}_0 ∧ -p_238) -> (-b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ -b^{17, 15}_0) c in CNF: c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ p_238 ∨ -b^{17, 15}_2 c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ p_238 ∨ -b^{17, 15}_1 c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ p_238 ∨ -b^{17, 15}_0 c in DIMACS: 13007 13008 -13009 238 -13010 0 13007 13008 -13009 238 -13011 0 13007 13008 -13009 238 -13012 0 c 0-1 --> -1 c (-b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ -b^{17, 14}_0 ∧ -p_238) -> ( b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ b^{17, 15}_0) c in CNF: c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ p_238 ∨ b^{17, 15}_2 c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ p_238 ∨ -b^{17, 15}_1 c b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ p_238 ∨ b^{17, 15}_0 c in DIMACS: 13007 13008 13009 238 13010 0 13007 13008 13009 238 -13011 0 13007 13008 13009 238 13012 0 c -1-1 --> -2 c ( b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ b^{17, 14}_0 ∧ -p_238) -> ( b^{17, 15}_2 ∧ b^{17, 15}_1 ∧ -b^{17, 15}_0) c in CNF: c -b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ p_238 ∨ b^{17, 15}_2 c -b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ p_238 ∨ b^{17, 15}_1 c -b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ p_238 ∨ -b^{17, 15}_0 c in DIMACS: -13007 13008 -13009 238 13010 0 -13007 13008 -13009 238 13011 0 -13007 13008 -13009 238 -13012 0 c -2-1 --> break c ( b^{17, 14}_2 ∧ b^{17, 14}_1 ∧ -b^{17, 14}_0 ∧ -p_238) -> break c in CNF: c -b^{17, 14}_2 ∨ -b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ p_238 ∨ break c in DIMACS: -13007 -13008 13009 238 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 14}_2 ∧ -b^{17, 14}_1 ∧ -b^{17, 14}_0 ∧ true) c in CNF: c -b^{17, 14}_2 ∨ b^{17, 14}_1 ∨ b^{17, 14}_0 ∨ false c in DIMACS: -13007 13008 13009 0 c 3 does not represent an automaton state. c -(-b^{17, 14}_2 ∧ b^{17, 14}_1 ∧ b^{17, 14}_0 ∧ true) c in CNF: c b^{17, 14}_2 ∨ -b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ false c in DIMACS: 13007 -13008 -13009 0 c -3 does not represent an automaton state. c -( b^{17, 14}_2 ∧ b^{17, 14}_1 ∧ b^{17, 14}_0 ∧ true) c in CNF: c -b^{17, 14}_2 ∨ -b^{17, 14}_1 ∨ -b^{17, 14}_0 ∨ false c in DIMACS: -13007 -13008 -13009 0 c i = 15 c -2+1 --> -1 c ( b^{17, 15}_2 ∧ b^{17, 15}_1 ∧ -b^{17, 15}_0 ∧ p_255) -> ( b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ b^{17, 16}_0) c in CNF: c -b^{17, 15}_2 ∨ -b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ -p_255 ∨ b^{17, 16}_2 c -b^{17, 15}_2 ∨ -b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ -p_255 ∨ -b^{17, 16}_1 c -b^{17, 15}_2 ∨ -b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ -p_255 ∨ b^{17, 16}_0 c in DIMACS: -13010 -13011 13012 -255 13013 0 -13010 -13011 13012 -255 -13014 0 -13010 -13011 13012 -255 13015 0 c -1+1 --> 0 c ( b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ b^{17, 15}_0 ∧ p_255) -> (-b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ -b^{17, 16}_0) c in CNF: c -b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ -p_255 ∨ -b^{17, 16}_2 c -b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ -p_255 ∨ -b^{17, 16}_1 c -b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ -p_255 ∨ -b^{17, 16}_0 c in DIMACS: -13010 13011 -13012 -255 -13013 0 -13010 13011 -13012 -255 -13014 0 -13010 13011 -13012 -255 -13015 0 c 0+1 --> 1 c (-b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ -b^{17, 15}_0 ∧ p_255) -> (-b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ b^{17, 16}_0) c in CNF: c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ -p_255 ∨ -b^{17, 16}_2 c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ -p_255 ∨ -b^{17, 16}_1 c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ -p_255 ∨ b^{17, 16}_0 c in DIMACS: 13010 13011 13012 -255 -13013 0 13010 13011 13012 -255 -13014 0 13010 13011 13012 -255 13015 0 c 1+1 --> 2 c (-b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ b^{17, 15}_0 ∧ p_255) -> (-b^{17, 16}_2 ∧ b^{17, 16}_1 ∧ -b^{17, 16}_0) c in CNF: c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ -p_255 ∨ -b^{17, 16}_2 c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ -p_255 ∨ b^{17, 16}_1 c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ -p_255 ∨ -b^{17, 16}_0 c in DIMACS: 13010 13011 -13012 -255 -13013 0 13010 13011 -13012 -255 13014 0 13010 13011 -13012 -255 -13015 0 c 2+1 --> break c (-b^{17, 15}_2 ∧ b^{17, 15}_1 ∧ -b^{17, 15}_0 ∧ p_255) -> break c in CNF: c b^{17, 15}_2 ∨ -b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ -p_255 ∨ break c in DIMACS: 13010 -13011 13012 -255 1162 0 c 2-1 --> 1 c (-b^{17, 15}_2 ∧ b^{17, 15}_1 ∧ -b^{17, 15}_0 ∧ -p_255) -> (-b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ b^{17, 16}_0) c in CNF: c b^{17, 15}_2 ∨ -b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ p_255 ∨ -b^{17, 16}_2 c b^{17, 15}_2 ∨ -b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ p_255 ∨ -b^{17, 16}_1 c b^{17, 15}_2 ∨ -b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ p_255 ∨ b^{17, 16}_0 c in DIMACS: 13010 -13011 13012 255 -13013 0 13010 -13011 13012 255 -13014 0 13010 -13011 13012 255 13015 0 c 1-1 --> 0 c (-b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ b^{17, 15}_0 ∧ -p_255) -> (-b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ -b^{17, 16}_0) c in CNF: c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ p_255 ∨ -b^{17, 16}_2 c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ p_255 ∨ -b^{17, 16}_1 c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ p_255 ∨ -b^{17, 16}_0 c in DIMACS: 13010 13011 -13012 255 -13013 0 13010 13011 -13012 255 -13014 0 13010 13011 -13012 255 -13015 0 c 0-1 --> -1 c (-b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ -b^{17, 15}_0 ∧ -p_255) -> ( b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ b^{17, 16}_0) c in CNF: c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ p_255 ∨ b^{17, 16}_2 c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ p_255 ∨ -b^{17, 16}_1 c b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ p_255 ∨ b^{17, 16}_0 c in DIMACS: 13010 13011 13012 255 13013 0 13010 13011 13012 255 -13014 0 13010 13011 13012 255 13015 0 c -1-1 --> -2 c ( b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ b^{17, 15}_0 ∧ -p_255) -> ( b^{17, 16}_2 ∧ b^{17, 16}_1 ∧ -b^{17, 16}_0) c in CNF: c -b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ p_255 ∨ b^{17, 16}_2 c -b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ p_255 ∨ b^{17, 16}_1 c -b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ p_255 ∨ -b^{17, 16}_0 c in DIMACS: -13010 13011 -13012 255 13013 0 -13010 13011 -13012 255 13014 0 -13010 13011 -13012 255 -13015 0 c -2-1 --> break c ( b^{17, 15}_2 ∧ b^{17, 15}_1 ∧ -b^{17, 15}_0 ∧ -p_255) -> break c in CNF: c -b^{17, 15}_2 ∨ -b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ p_255 ∨ break c in DIMACS: -13010 -13011 13012 255 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 15}_2 ∧ -b^{17, 15}_1 ∧ -b^{17, 15}_0 ∧ true) c in CNF: c -b^{17, 15}_2 ∨ b^{17, 15}_1 ∨ b^{17, 15}_0 ∨ false c in DIMACS: -13010 13011 13012 0 c 3 does not represent an automaton state. c -(-b^{17, 15}_2 ∧ b^{17, 15}_1 ∧ b^{17, 15}_0 ∧ true) c in CNF: c b^{17, 15}_2 ∨ -b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ false c in DIMACS: 13010 -13011 -13012 0 c -3 does not represent an automaton state. c -( b^{17, 15}_2 ∧ b^{17, 15}_1 ∧ b^{17, 15}_0 ∧ true) c in CNF: c -b^{17, 15}_2 ∨ -b^{17, 15}_1 ∨ -b^{17, 15}_0 ∨ false c in DIMACS: -13010 -13011 -13012 0 c i = 16 c -2+1 --> -1 c ( b^{17, 16}_2 ∧ b^{17, 16}_1 ∧ -b^{17, 16}_0 ∧ p_272) -> ( b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ b^{17, 17}_0) c in CNF: c -b^{17, 16}_2 ∨ -b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ -p_272 ∨ b^{17, 17}_2 c -b^{17, 16}_2 ∨ -b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ -p_272 ∨ -b^{17, 17}_1 c -b^{17, 16}_2 ∨ -b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ -p_272 ∨ b^{17, 17}_0 c in DIMACS: -13013 -13014 13015 -272 13016 0 -13013 -13014 13015 -272 -13017 0 -13013 -13014 13015 -272 13018 0 c -1+1 --> 0 c ( b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ b^{17, 16}_0 ∧ p_272) -> (-b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ -b^{17, 17}_0) c in CNF: c -b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ -p_272 ∨ -b^{17, 17}_2 c -b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ -p_272 ∨ -b^{17, 17}_1 c -b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ -p_272 ∨ -b^{17, 17}_0 c in DIMACS: -13013 13014 -13015 -272 -13016 0 -13013 13014 -13015 -272 -13017 0 -13013 13014 -13015 -272 -13018 0 c 0+1 --> 1 c (-b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ -b^{17, 16}_0 ∧ p_272) -> (-b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ b^{17, 17}_0) c in CNF: c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ -p_272 ∨ -b^{17, 17}_2 c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ -p_272 ∨ -b^{17, 17}_1 c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ -p_272 ∨ b^{17, 17}_0 c in DIMACS: 13013 13014 13015 -272 -13016 0 13013 13014 13015 -272 -13017 0 13013 13014 13015 -272 13018 0 c 1+1 --> 2 c (-b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ b^{17, 16}_0 ∧ p_272) -> (-b^{17, 17}_2 ∧ b^{17, 17}_1 ∧ -b^{17, 17}_0) c in CNF: c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ -p_272 ∨ -b^{17, 17}_2 c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ -p_272 ∨ b^{17, 17}_1 c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ -p_272 ∨ -b^{17, 17}_0 c in DIMACS: 13013 13014 -13015 -272 -13016 0 13013 13014 -13015 -272 13017 0 13013 13014 -13015 -272 -13018 0 c 2+1 --> break c (-b^{17, 16}_2 ∧ b^{17, 16}_1 ∧ -b^{17, 16}_0 ∧ p_272) -> break c in CNF: c b^{17, 16}_2 ∨ -b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ -p_272 ∨ break c in DIMACS: 13013 -13014 13015 -272 1162 0 c 2-1 --> 1 c (-b^{17, 16}_2 ∧ b^{17, 16}_1 ∧ -b^{17, 16}_0 ∧ -p_272) -> (-b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ b^{17, 17}_0) c in CNF: c b^{17, 16}_2 ∨ -b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ p_272 ∨ -b^{17, 17}_2 c b^{17, 16}_2 ∨ -b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ p_272 ∨ -b^{17, 17}_1 c b^{17, 16}_2 ∨ -b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ p_272 ∨ b^{17, 17}_0 c in DIMACS: 13013 -13014 13015 272 -13016 0 13013 -13014 13015 272 -13017 0 13013 -13014 13015 272 13018 0 c 1-1 --> 0 c (-b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ b^{17, 16}_0 ∧ -p_272) -> (-b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ -b^{17, 17}_0) c in CNF: c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ p_272 ∨ -b^{17, 17}_2 c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ p_272 ∨ -b^{17, 17}_1 c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ p_272 ∨ -b^{17, 17}_0 c in DIMACS: 13013 13014 -13015 272 -13016 0 13013 13014 -13015 272 -13017 0 13013 13014 -13015 272 -13018 0 c 0-1 --> -1 c (-b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ -b^{17, 16}_0 ∧ -p_272) -> ( b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ b^{17, 17}_0) c in CNF: c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ p_272 ∨ b^{17, 17}_2 c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ p_272 ∨ -b^{17, 17}_1 c b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ p_272 ∨ b^{17, 17}_0 c in DIMACS: 13013 13014 13015 272 13016 0 13013 13014 13015 272 -13017 0 13013 13014 13015 272 13018 0 c -1-1 --> -2 c ( b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ b^{17, 16}_0 ∧ -p_272) -> ( b^{17, 17}_2 ∧ b^{17, 17}_1 ∧ -b^{17, 17}_0) c in CNF: c -b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ p_272 ∨ b^{17, 17}_2 c -b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ p_272 ∨ b^{17, 17}_1 c -b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ p_272 ∨ -b^{17, 17}_0 c in DIMACS: -13013 13014 -13015 272 13016 0 -13013 13014 -13015 272 13017 0 -13013 13014 -13015 272 -13018 0 c -2-1 --> break c ( b^{17, 16}_2 ∧ b^{17, 16}_1 ∧ -b^{17, 16}_0 ∧ -p_272) -> break c in CNF: c -b^{17, 16}_2 ∨ -b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ p_272 ∨ break c in DIMACS: -13013 -13014 13015 272 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 16}_2 ∧ -b^{17, 16}_1 ∧ -b^{17, 16}_0 ∧ true) c in CNF: c -b^{17, 16}_2 ∨ b^{17, 16}_1 ∨ b^{17, 16}_0 ∨ false c in DIMACS: -13013 13014 13015 0 c 3 does not represent an automaton state. c -(-b^{17, 16}_2 ∧ b^{17, 16}_1 ∧ b^{17, 16}_0 ∧ true) c in CNF: c b^{17, 16}_2 ∨ -b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ false c in DIMACS: 13013 -13014 -13015 0 c -3 does not represent an automaton state. c -( b^{17, 16}_2 ∧ b^{17, 16}_1 ∧ b^{17, 16}_0 ∧ true) c in CNF: c -b^{17, 16}_2 ∨ -b^{17, 16}_1 ∨ -b^{17, 16}_0 ∨ false c in DIMACS: -13013 -13014 -13015 0 c i = 17 c -2+1 --> -1 c ( b^{17, 17}_2 ∧ b^{17, 17}_1 ∧ -b^{17, 17}_0 ∧ p_289) -> ( b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ b^{17, 18}_0) c in CNF: c -b^{17, 17}_2 ∨ -b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ -p_289 ∨ b^{17, 18}_2 c -b^{17, 17}_2 ∨ -b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ -p_289 ∨ -b^{17, 18}_1 c -b^{17, 17}_2 ∨ -b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ -p_289 ∨ b^{17, 18}_0 c in DIMACS: -13016 -13017 13018 -289 13019 0 -13016 -13017 13018 -289 -13020 0 -13016 -13017 13018 -289 13021 0 c -1+1 --> 0 c ( b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ b^{17, 17}_0 ∧ p_289) -> (-b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ -b^{17, 18}_0) c in CNF: c -b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ -p_289 ∨ -b^{17, 18}_2 c -b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ -p_289 ∨ -b^{17, 18}_1 c -b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ -p_289 ∨ -b^{17, 18}_0 c in DIMACS: -13016 13017 -13018 -289 -13019 0 -13016 13017 -13018 -289 -13020 0 -13016 13017 -13018 -289 -13021 0 c 0+1 --> 1 c (-b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ -b^{17, 17}_0 ∧ p_289) -> (-b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ b^{17, 18}_0) c in CNF: c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ -p_289 ∨ -b^{17, 18}_2 c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ -p_289 ∨ -b^{17, 18}_1 c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ -p_289 ∨ b^{17, 18}_0 c in DIMACS: 13016 13017 13018 -289 -13019 0 13016 13017 13018 -289 -13020 0 13016 13017 13018 -289 13021 0 c 1+1 --> 2 c (-b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ b^{17, 17}_0 ∧ p_289) -> (-b^{17, 18}_2 ∧ b^{17, 18}_1 ∧ -b^{17, 18}_0) c in CNF: c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ -p_289 ∨ -b^{17, 18}_2 c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ -p_289 ∨ b^{17, 18}_1 c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ -p_289 ∨ -b^{17, 18}_0 c in DIMACS: 13016 13017 -13018 -289 -13019 0 13016 13017 -13018 -289 13020 0 13016 13017 -13018 -289 -13021 0 c 2+1 --> break c (-b^{17, 17}_2 ∧ b^{17, 17}_1 ∧ -b^{17, 17}_0 ∧ p_289) -> break c in CNF: c b^{17, 17}_2 ∨ -b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ -p_289 ∨ break c in DIMACS: 13016 -13017 13018 -289 1162 0 c 2-1 --> 1 c (-b^{17, 17}_2 ∧ b^{17, 17}_1 ∧ -b^{17, 17}_0 ∧ -p_289) -> (-b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ b^{17, 18}_0) c in CNF: c b^{17, 17}_2 ∨ -b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ p_289 ∨ -b^{17, 18}_2 c b^{17, 17}_2 ∨ -b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ p_289 ∨ -b^{17, 18}_1 c b^{17, 17}_2 ∨ -b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ p_289 ∨ b^{17, 18}_0 c in DIMACS: 13016 -13017 13018 289 -13019 0 13016 -13017 13018 289 -13020 0 13016 -13017 13018 289 13021 0 c 1-1 --> 0 c (-b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ b^{17, 17}_0 ∧ -p_289) -> (-b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ -b^{17, 18}_0) c in CNF: c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ p_289 ∨ -b^{17, 18}_2 c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ p_289 ∨ -b^{17, 18}_1 c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ p_289 ∨ -b^{17, 18}_0 c in DIMACS: 13016 13017 -13018 289 -13019 0 13016 13017 -13018 289 -13020 0 13016 13017 -13018 289 -13021 0 c 0-1 --> -1 c (-b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ -b^{17, 17}_0 ∧ -p_289) -> ( b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ b^{17, 18}_0) c in CNF: c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ p_289 ∨ b^{17, 18}_2 c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ p_289 ∨ -b^{17, 18}_1 c b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ p_289 ∨ b^{17, 18}_0 c in DIMACS: 13016 13017 13018 289 13019 0 13016 13017 13018 289 -13020 0 13016 13017 13018 289 13021 0 c -1-1 --> -2 c ( b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ b^{17, 17}_0 ∧ -p_289) -> ( b^{17, 18}_2 ∧ b^{17, 18}_1 ∧ -b^{17, 18}_0) c in CNF: c -b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ p_289 ∨ b^{17, 18}_2 c -b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ p_289 ∨ b^{17, 18}_1 c -b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ p_289 ∨ -b^{17, 18}_0 c in DIMACS: -13016 13017 -13018 289 13019 0 -13016 13017 -13018 289 13020 0 -13016 13017 -13018 289 -13021 0 c -2-1 --> break c ( b^{17, 17}_2 ∧ b^{17, 17}_1 ∧ -b^{17, 17}_0 ∧ -p_289) -> break c in CNF: c -b^{17, 17}_2 ∨ -b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ p_289 ∨ break c in DIMACS: -13016 -13017 13018 289 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 17}_2 ∧ -b^{17, 17}_1 ∧ -b^{17, 17}_0 ∧ true) c in CNF: c -b^{17, 17}_2 ∨ b^{17, 17}_1 ∨ b^{17, 17}_0 ∨ false c in DIMACS: -13016 13017 13018 0 c 3 does not represent an automaton state. c -(-b^{17, 17}_2 ∧ b^{17, 17}_1 ∧ b^{17, 17}_0 ∧ true) c in CNF: c b^{17, 17}_2 ∨ -b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ false c in DIMACS: 13016 -13017 -13018 0 c -3 does not represent an automaton state. c -( b^{17, 17}_2 ∧ b^{17, 17}_1 ∧ b^{17, 17}_0 ∧ true) c in CNF: c -b^{17, 17}_2 ∨ -b^{17, 17}_1 ∨ -b^{17, 17}_0 ∨ false c in DIMACS: -13016 -13017 -13018 0 c i = 18 c -2+1 --> -1 c ( b^{17, 18}_2 ∧ b^{17, 18}_1 ∧ -b^{17, 18}_0 ∧ p_306) -> ( b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ b^{17, 19}_0) c in CNF: c -b^{17, 18}_2 ∨ -b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ -p_306 ∨ b^{17, 19}_2 c -b^{17, 18}_2 ∨ -b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ -p_306 ∨ -b^{17, 19}_1 c -b^{17, 18}_2 ∨ -b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ -p_306 ∨ b^{17, 19}_0 c in DIMACS: -13019 -13020 13021 -306 13022 0 -13019 -13020 13021 -306 -13023 0 -13019 -13020 13021 -306 13024 0 c -1+1 --> 0 c ( b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ b^{17, 18}_0 ∧ p_306) -> (-b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ -b^{17, 19}_0) c in CNF: c -b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ -p_306 ∨ -b^{17, 19}_2 c -b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ -p_306 ∨ -b^{17, 19}_1 c -b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ -p_306 ∨ -b^{17, 19}_0 c in DIMACS: -13019 13020 -13021 -306 -13022 0 -13019 13020 -13021 -306 -13023 0 -13019 13020 -13021 -306 -13024 0 c 0+1 --> 1 c (-b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ -b^{17, 18}_0 ∧ p_306) -> (-b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ b^{17, 19}_0) c in CNF: c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ -p_306 ∨ -b^{17, 19}_2 c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ -p_306 ∨ -b^{17, 19}_1 c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ -p_306 ∨ b^{17, 19}_0 c in DIMACS: 13019 13020 13021 -306 -13022 0 13019 13020 13021 -306 -13023 0 13019 13020 13021 -306 13024 0 c 1+1 --> 2 c (-b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ b^{17, 18}_0 ∧ p_306) -> (-b^{17, 19}_2 ∧ b^{17, 19}_1 ∧ -b^{17, 19}_0) c in CNF: c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ -p_306 ∨ -b^{17, 19}_2 c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ -p_306 ∨ b^{17, 19}_1 c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ -p_306 ∨ -b^{17, 19}_0 c in DIMACS: 13019 13020 -13021 -306 -13022 0 13019 13020 -13021 -306 13023 0 13019 13020 -13021 -306 -13024 0 c 2+1 --> break c (-b^{17, 18}_2 ∧ b^{17, 18}_1 ∧ -b^{17, 18}_0 ∧ p_306) -> break c in CNF: c b^{17, 18}_2 ∨ -b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ -p_306 ∨ break c in DIMACS: 13019 -13020 13021 -306 1162 0 c 2-1 --> 1 c (-b^{17, 18}_2 ∧ b^{17, 18}_1 ∧ -b^{17, 18}_0 ∧ -p_306) -> (-b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ b^{17, 19}_0) c in CNF: c b^{17, 18}_2 ∨ -b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ p_306 ∨ -b^{17, 19}_2 c b^{17, 18}_2 ∨ -b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ p_306 ∨ -b^{17, 19}_1 c b^{17, 18}_2 ∨ -b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ p_306 ∨ b^{17, 19}_0 c in DIMACS: 13019 -13020 13021 306 -13022 0 13019 -13020 13021 306 -13023 0 13019 -13020 13021 306 13024 0 c 1-1 --> 0 c (-b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ b^{17, 18}_0 ∧ -p_306) -> (-b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ -b^{17, 19}_0) c in CNF: c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ p_306 ∨ -b^{17, 19}_2 c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ p_306 ∨ -b^{17, 19}_1 c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ p_306 ∨ -b^{17, 19}_0 c in DIMACS: 13019 13020 -13021 306 -13022 0 13019 13020 -13021 306 -13023 0 13019 13020 -13021 306 -13024 0 c 0-1 --> -1 c (-b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ -b^{17, 18}_0 ∧ -p_306) -> ( b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ b^{17, 19}_0) c in CNF: c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ p_306 ∨ b^{17, 19}_2 c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ p_306 ∨ -b^{17, 19}_1 c b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ p_306 ∨ b^{17, 19}_0 c in DIMACS: 13019 13020 13021 306 13022 0 13019 13020 13021 306 -13023 0 13019 13020 13021 306 13024 0 c -1-1 --> -2 c ( b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ b^{17, 18}_0 ∧ -p_306) -> ( b^{17, 19}_2 ∧ b^{17, 19}_1 ∧ -b^{17, 19}_0) c in CNF: c -b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ p_306 ∨ b^{17, 19}_2 c -b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ p_306 ∨ b^{17, 19}_1 c -b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ p_306 ∨ -b^{17, 19}_0 c in DIMACS: -13019 13020 -13021 306 13022 0 -13019 13020 -13021 306 13023 0 -13019 13020 -13021 306 -13024 0 c -2-1 --> break c ( b^{17, 18}_2 ∧ b^{17, 18}_1 ∧ -b^{17, 18}_0 ∧ -p_306) -> break c in CNF: c -b^{17, 18}_2 ∨ -b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ p_306 ∨ break c in DIMACS: -13019 -13020 13021 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 18}_2 ∧ -b^{17, 18}_1 ∧ -b^{17, 18}_0 ∧ true) c in CNF: c -b^{17, 18}_2 ∨ b^{17, 18}_1 ∨ b^{17, 18}_0 ∨ false c in DIMACS: -13019 13020 13021 0 c 3 does not represent an automaton state. c -(-b^{17, 18}_2 ∧ b^{17, 18}_1 ∧ b^{17, 18}_0 ∧ true) c in CNF: c b^{17, 18}_2 ∨ -b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ false c in DIMACS: 13019 -13020 -13021 0 c -3 does not represent an automaton state. c -( b^{17, 18}_2 ∧ b^{17, 18}_1 ∧ b^{17, 18}_0 ∧ true) c in CNF: c -b^{17, 18}_2 ∨ -b^{17, 18}_1 ∨ -b^{17, 18}_0 ∨ false c in DIMACS: -13019 -13020 -13021 0 c i = 19 c -2+1 --> -1 c ( b^{17, 19}_2 ∧ b^{17, 19}_1 ∧ -b^{17, 19}_0 ∧ p_323) -> ( b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ b^{17, 20}_0) c in CNF: c -b^{17, 19}_2 ∨ -b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ -p_323 ∨ b^{17, 20}_2 c -b^{17, 19}_2 ∨ -b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ -p_323 ∨ -b^{17, 20}_1 c -b^{17, 19}_2 ∨ -b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ -p_323 ∨ b^{17, 20}_0 c in DIMACS: -13022 -13023 13024 -323 13025 0 -13022 -13023 13024 -323 -13026 0 -13022 -13023 13024 -323 13027 0 c -1+1 --> 0 c ( b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ b^{17, 19}_0 ∧ p_323) -> (-b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ -b^{17, 20}_0) c in CNF: c -b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ -p_323 ∨ -b^{17, 20}_2 c -b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ -p_323 ∨ -b^{17, 20}_1 c -b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ -p_323 ∨ -b^{17, 20}_0 c in DIMACS: -13022 13023 -13024 -323 -13025 0 -13022 13023 -13024 -323 -13026 0 -13022 13023 -13024 -323 -13027 0 c 0+1 --> 1 c (-b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ -b^{17, 19}_0 ∧ p_323) -> (-b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ b^{17, 20}_0) c in CNF: c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ -p_323 ∨ -b^{17, 20}_2 c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ -p_323 ∨ -b^{17, 20}_1 c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ -p_323 ∨ b^{17, 20}_0 c in DIMACS: 13022 13023 13024 -323 -13025 0 13022 13023 13024 -323 -13026 0 13022 13023 13024 -323 13027 0 c 1+1 --> 2 c (-b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ b^{17, 19}_0 ∧ p_323) -> (-b^{17, 20}_2 ∧ b^{17, 20}_1 ∧ -b^{17, 20}_0) c in CNF: c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ -p_323 ∨ -b^{17, 20}_2 c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ -p_323 ∨ b^{17, 20}_1 c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ -p_323 ∨ -b^{17, 20}_0 c in DIMACS: 13022 13023 -13024 -323 -13025 0 13022 13023 -13024 -323 13026 0 13022 13023 -13024 -323 -13027 0 c 2+1 --> break c (-b^{17, 19}_2 ∧ b^{17, 19}_1 ∧ -b^{17, 19}_0 ∧ p_323) -> break c in CNF: c b^{17, 19}_2 ∨ -b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ -p_323 ∨ break c in DIMACS: 13022 -13023 13024 -323 1162 0 c 2-1 --> 1 c (-b^{17, 19}_2 ∧ b^{17, 19}_1 ∧ -b^{17, 19}_0 ∧ -p_323) -> (-b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ b^{17, 20}_0) c in CNF: c b^{17, 19}_2 ∨ -b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ p_323 ∨ -b^{17, 20}_2 c b^{17, 19}_2 ∨ -b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ p_323 ∨ -b^{17, 20}_1 c b^{17, 19}_2 ∨ -b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ p_323 ∨ b^{17, 20}_0 c in DIMACS: 13022 -13023 13024 323 -13025 0 13022 -13023 13024 323 -13026 0 13022 -13023 13024 323 13027 0 c 1-1 --> 0 c (-b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ b^{17, 19}_0 ∧ -p_323) -> (-b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ -b^{17, 20}_0) c in CNF: c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ p_323 ∨ -b^{17, 20}_2 c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ p_323 ∨ -b^{17, 20}_1 c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ p_323 ∨ -b^{17, 20}_0 c in DIMACS: 13022 13023 -13024 323 -13025 0 13022 13023 -13024 323 -13026 0 13022 13023 -13024 323 -13027 0 c 0-1 --> -1 c (-b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ -b^{17, 19}_0 ∧ -p_323) -> ( b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ b^{17, 20}_0) c in CNF: c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ p_323 ∨ b^{17, 20}_2 c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ p_323 ∨ -b^{17, 20}_1 c b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ p_323 ∨ b^{17, 20}_0 c in DIMACS: 13022 13023 13024 323 13025 0 13022 13023 13024 323 -13026 0 13022 13023 13024 323 13027 0 c -1-1 --> -2 c ( b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ b^{17, 19}_0 ∧ -p_323) -> ( b^{17, 20}_2 ∧ b^{17, 20}_1 ∧ -b^{17, 20}_0) c in CNF: c -b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ p_323 ∨ b^{17, 20}_2 c -b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ p_323 ∨ b^{17, 20}_1 c -b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ p_323 ∨ -b^{17, 20}_0 c in DIMACS: -13022 13023 -13024 323 13025 0 -13022 13023 -13024 323 13026 0 -13022 13023 -13024 323 -13027 0 c -2-1 --> break c ( b^{17, 19}_2 ∧ b^{17, 19}_1 ∧ -b^{17, 19}_0 ∧ -p_323) -> break c in CNF: c -b^{17, 19}_2 ∨ -b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ p_323 ∨ break c in DIMACS: -13022 -13023 13024 323 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 19}_2 ∧ -b^{17, 19}_1 ∧ -b^{17, 19}_0 ∧ true) c in CNF: c -b^{17, 19}_2 ∨ b^{17, 19}_1 ∨ b^{17, 19}_0 ∨ false c in DIMACS: -13022 13023 13024 0 c 3 does not represent an automaton state. c -(-b^{17, 19}_2 ∧ b^{17, 19}_1 ∧ b^{17, 19}_0 ∧ true) c in CNF: c b^{17, 19}_2 ∨ -b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ false c in DIMACS: 13022 -13023 -13024 0 c -3 does not represent an automaton state. c -( b^{17, 19}_2 ∧ b^{17, 19}_1 ∧ b^{17, 19}_0 ∧ true) c in CNF: c -b^{17, 19}_2 ∨ -b^{17, 19}_1 ∨ -b^{17, 19}_0 ∨ false c in DIMACS: -13022 -13023 -13024 0 c i = 20 c -2+1 --> -1 c ( b^{17, 20}_2 ∧ b^{17, 20}_1 ∧ -b^{17, 20}_0 ∧ p_340) -> ( b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ b^{17, 21}_0) c in CNF: c -b^{17, 20}_2 ∨ -b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ -p_340 ∨ b^{17, 21}_2 c -b^{17, 20}_2 ∨ -b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ -p_340 ∨ -b^{17, 21}_1 c -b^{17, 20}_2 ∨ -b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ -p_340 ∨ b^{17, 21}_0 c in DIMACS: -13025 -13026 13027 -340 13028 0 -13025 -13026 13027 -340 -13029 0 -13025 -13026 13027 -340 13030 0 c -1+1 --> 0 c ( b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ b^{17, 20}_0 ∧ p_340) -> (-b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ -b^{17, 21}_0) c in CNF: c -b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ -p_340 ∨ -b^{17, 21}_2 c -b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ -p_340 ∨ -b^{17, 21}_1 c -b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ -p_340 ∨ -b^{17, 21}_0 c in DIMACS: -13025 13026 -13027 -340 -13028 0 -13025 13026 -13027 -340 -13029 0 -13025 13026 -13027 -340 -13030 0 c 0+1 --> 1 c (-b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ -b^{17, 20}_0 ∧ p_340) -> (-b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ b^{17, 21}_0) c in CNF: c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ -p_340 ∨ -b^{17, 21}_2 c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ -p_340 ∨ -b^{17, 21}_1 c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ -p_340 ∨ b^{17, 21}_0 c in DIMACS: 13025 13026 13027 -340 -13028 0 13025 13026 13027 -340 -13029 0 13025 13026 13027 -340 13030 0 c 1+1 --> 2 c (-b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ b^{17, 20}_0 ∧ p_340) -> (-b^{17, 21}_2 ∧ b^{17, 21}_1 ∧ -b^{17, 21}_0) c in CNF: c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ -p_340 ∨ -b^{17, 21}_2 c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ -p_340 ∨ b^{17, 21}_1 c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ -p_340 ∨ -b^{17, 21}_0 c in DIMACS: 13025 13026 -13027 -340 -13028 0 13025 13026 -13027 -340 13029 0 13025 13026 -13027 -340 -13030 0 c 2+1 --> break c (-b^{17, 20}_2 ∧ b^{17, 20}_1 ∧ -b^{17, 20}_0 ∧ p_340) -> break c in CNF: c b^{17, 20}_2 ∨ -b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ -p_340 ∨ break c in DIMACS: 13025 -13026 13027 -340 1162 0 c 2-1 --> 1 c (-b^{17, 20}_2 ∧ b^{17, 20}_1 ∧ -b^{17, 20}_0 ∧ -p_340) -> (-b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ b^{17, 21}_0) c in CNF: c b^{17, 20}_2 ∨ -b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ p_340 ∨ -b^{17, 21}_2 c b^{17, 20}_2 ∨ -b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ p_340 ∨ -b^{17, 21}_1 c b^{17, 20}_2 ∨ -b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ p_340 ∨ b^{17, 21}_0 c in DIMACS: 13025 -13026 13027 340 -13028 0 13025 -13026 13027 340 -13029 0 13025 -13026 13027 340 13030 0 c 1-1 --> 0 c (-b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ b^{17, 20}_0 ∧ -p_340) -> (-b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ -b^{17, 21}_0) c in CNF: c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ p_340 ∨ -b^{17, 21}_2 c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ p_340 ∨ -b^{17, 21}_1 c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ p_340 ∨ -b^{17, 21}_0 c in DIMACS: 13025 13026 -13027 340 -13028 0 13025 13026 -13027 340 -13029 0 13025 13026 -13027 340 -13030 0 c 0-1 --> -1 c (-b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ -b^{17, 20}_0 ∧ -p_340) -> ( b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ b^{17, 21}_0) c in CNF: c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ p_340 ∨ b^{17, 21}_2 c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ p_340 ∨ -b^{17, 21}_1 c b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ p_340 ∨ b^{17, 21}_0 c in DIMACS: 13025 13026 13027 340 13028 0 13025 13026 13027 340 -13029 0 13025 13026 13027 340 13030 0 c -1-1 --> -2 c ( b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ b^{17, 20}_0 ∧ -p_340) -> ( b^{17, 21}_2 ∧ b^{17, 21}_1 ∧ -b^{17, 21}_0) c in CNF: c -b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ p_340 ∨ b^{17, 21}_2 c -b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ p_340 ∨ b^{17, 21}_1 c -b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ p_340 ∨ -b^{17, 21}_0 c in DIMACS: -13025 13026 -13027 340 13028 0 -13025 13026 -13027 340 13029 0 -13025 13026 -13027 340 -13030 0 c -2-1 --> break c ( b^{17, 20}_2 ∧ b^{17, 20}_1 ∧ -b^{17, 20}_0 ∧ -p_340) -> break c in CNF: c -b^{17, 20}_2 ∨ -b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ p_340 ∨ break c in DIMACS: -13025 -13026 13027 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 20}_2 ∧ -b^{17, 20}_1 ∧ -b^{17, 20}_0 ∧ true) c in CNF: c -b^{17, 20}_2 ∨ b^{17, 20}_1 ∨ b^{17, 20}_0 ∨ false c in DIMACS: -13025 13026 13027 0 c 3 does not represent an automaton state. c -(-b^{17, 20}_2 ∧ b^{17, 20}_1 ∧ b^{17, 20}_0 ∧ true) c in CNF: c b^{17, 20}_2 ∨ -b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ false c in DIMACS: 13025 -13026 -13027 0 c -3 does not represent an automaton state. c -( b^{17, 20}_2 ∧ b^{17, 20}_1 ∧ b^{17, 20}_0 ∧ true) c in CNF: c -b^{17, 20}_2 ∨ -b^{17, 20}_1 ∨ -b^{17, 20}_0 ∨ false c in DIMACS: -13025 -13026 -13027 0 c i = 21 c -2+1 --> -1 c ( b^{17, 21}_2 ∧ b^{17, 21}_1 ∧ -b^{17, 21}_0 ∧ p_357) -> ( b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ b^{17, 22}_0) c in CNF: c -b^{17, 21}_2 ∨ -b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ -p_357 ∨ b^{17, 22}_2 c -b^{17, 21}_2 ∨ -b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ -p_357 ∨ -b^{17, 22}_1 c -b^{17, 21}_2 ∨ -b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ -p_357 ∨ b^{17, 22}_0 c in DIMACS: -13028 -13029 13030 -357 13031 0 -13028 -13029 13030 -357 -13032 0 -13028 -13029 13030 -357 13033 0 c -1+1 --> 0 c ( b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ b^{17, 21}_0 ∧ p_357) -> (-b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ -b^{17, 22}_0) c in CNF: c -b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ -p_357 ∨ -b^{17, 22}_2 c -b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ -p_357 ∨ -b^{17, 22}_1 c -b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ -p_357 ∨ -b^{17, 22}_0 c in DIMACS: -13028 13029 -13030 -357 -13031 0 -13028 13029 -13030 -357 -13032 0 -13028 13029 -13030 -357 -13033 0 c 0+1 --> 1 c (-b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ -b^{17, 21}_0 ∧ p_357) -> (-b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ b^{17, 22}_0) c in CNF: c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ -p_357 ∨ -b^{17, 22}_2 c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ -p_357 ∨ -b^{17, 22}_1 c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ -p_357 ∨ b^{17, 22}_0 c in DIMACS: 13028 13029 13030 -357 -13031 0 13028 13029 13030 -357 -13032 0 13028 13029 13030 -357 13033 0 c 1+1 --> 2 c (-b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ b^{17, 21}_0 ∧ p_357) -> (-b^{17, 22}_2 ∧ b^{17, 22}_1 ∧ -b^{17, 22}_0) c in CNF: c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ -p_357 ∨ -b^{17, 22}_2 c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ -p_357 ∨ b^{17, 22}_1 c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ -p_357 ∨ -b^{17, 22}_0 c in DIMACS: 13028 13029 -13030 -357 -13031 0 13028 13029 -13030 -357 13032 0 13028 13029 -13030 -357 -13033 0 c 2+1 --> break c (-b^{17, 21}_2 ∧ b^{17, 21}_1 ∧ -b^{17, 21}_0 ∧ p_357) -> break c in CNF: c b^{17, 21}_2 ∨ -b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ -p_357 ∨ break c in DIMACS: 13028 -13029 13030 -357 1162 0 c 2-1 --> 1 c (-b^{17, 21}_2 ∧ b^{17, 21}_1 ∧ -b^{17, 21}_0 ∧ -p_357) -> (-b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ b^{17, 22}_0) c in CNF: c b^{17, 21}_2 ∨ -b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ p_357 ∨ -b^{17, 22}_2 c b^{17, 21}_2 ∨ -b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ p_357 ∨ -b^{17, 22}_1 c b^{17, 21}_2 ∨ -b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ p_357 ∨ b^{17, 22}_0 c in DIMACS: 13028 -13029 13030 357 -13031 0 13028 -13029 13030 357 -13032 0 13028 -13029 13030 357 13033 0 c 1-1 --> 0 c (-b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ b^{17, 21}_0 ∧ -p_357) -> (-b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ -b^{17, 22}_0) c in CNF: c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ p_357 ∨ -b^{17, 22}_2 c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ p_357 ∨ -b^{17, 22}_1 c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ p_357 ∨ -b^{17, 22}_0 c in DIMACS: 13028 13029 -13030 357 -13031 0 13028 13029 -13030 357 -13032 0 13028 13029 -13030 357 -13033 0 c 0-1 --> -1 c (-b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ -b^{17, 21}_0 ∧ -p_357) -> ( b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ b^{17, 22}_0) c in CNF: c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ p_357 ∨ b^{17, 22}_2 c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ p_357 ∨ -b^{17, 22}_1 c b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ p_357 ∨ b^{17, 22}_0 c in DIMACS: 13028 13029 13030 357 13031 0 13028 13029 13030 357 -13032 0 13028 13029 13030 357 13033 0 c -1-1 --> -2 c ( b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ b^{17, 21}_0 ∧ -p_357) -> ( b^{17, 22}_2 ∧ b^{17, 22}_1 ∧ -b^{17, 22}_0) c in CNF: c -b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ p_357 ∨ b^{17, 22}_2 c -b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ p_357 ∨ b^{17, 22}_1 c -b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ p_357 ∨ -b^{17, 22}_0 c in DIMACS: -13028 13029 -13030 357 13031 0 -13028 13029 -13030 357 13032 0 -13028 13029 -13030 357 -13033 0 c -2-1 --> break c ( b^{17, 21}_2 ∧ b^{17, 21}_1 ∧ -b^{17, 21}_0 ∧ -p_357) -> break c in CNF: c -b^{17, 21}_2 ∨ -b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ p_357 ∨ break c in DIMACS: -13028 -13029 13030 357 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 21}_2 ∧ -b^{17, 21}_1 ∧ -b^{17, 21}_0 ∧ true) c in CNF: c -b^{17, 21}_2 ∨ b^{17, 21}_1 ∨ b^{17, 21}_0 ∨ false c in DIMACS: -13028 13029 13030 0 c 3 does not represent an automaton state. c -(-b^{17, 21}_2 ∧ b^{17, 21}_1 ∧ b^{17, 21}_0 ∧ true) c in CNF: c b^{17, 21}_2 ∨ -b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ false c in DIMACS: 13028 -13029 -13030 0 c -3 does not represent an automaton state. c -( b^{17, 21}_2 ∧ b^{17, 21}_1 ∧ b^{17, 21}_0 ∧ true) c in CNF: c -b^{17, 21}_2 ∨ -b^{17, 21}_1 ∨ -b^{17, 21}_0 ∨ false c in DIMACS: -13028 -13029 -13030 0 c i = 22 c -2+1 --> -1 c ( b^{17, 22}_2 ∧ b^{17, 22}_1 ∧ -b^{17, 22}_0 ∧ p_374) -> ( b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ b^{17, 23}_0) c in CNF: c -b^{17, 22}_2 ∨ -b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ -p_374 ∨ b^{17, 23}_2 c -b^{17, 22}_2 ∨ -b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ -p_374 ∨ -b^{17, 23}_1 c -b^{17, 22}_2 ∨ -b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ -p_374 ∨ b^{17, 23}_0 c in DIMACS: -13031 -13032 13033 -374 13034 0 -13031 -13032 13033 -374 -13035 0 -13031 -13032 13033 -374 13036 0 c -1+1 --> 0 c ( b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ b^{17, 22}_0 ∧ p_374) -> (-b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ -b^{17, 23}_0) c in CNF: c -b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ -p_374 ∨ -b^{17, 23}_2 c -b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ -p_374 ∨ -b^{17, 23}_1 c -b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ -p_374 ∨ -b^{17, 23}_0 c in DIMACS: -13031 13032 -13033 -374 -13034 0 -13031 13032 -13033 -374 -13035 0 -13031 13032 -13033 -374 -13036 0 c 0+1 --> 1 c (-b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ -b^{17, 22}_0 ∧ p_374) -> (-b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ b^{17, 23}_0) c in CNF: c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ -p_374 ∨ -b^{17, 23}_2 c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ -p_374 ∨ -b^{17, 23}_1 c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ -p_374 ∨ b^{17, 23}_0 c in DIMACS: 13031 13032 13033 -374 -13034 0 13031 13032 13033 -374 -13035 0 13031 13032 13033 -374 13036 0 c 1+1 --> 2 c (-b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ b^{17, 22}_0 ∧ p_374) -> (-b^{17, 23}_2 ∧ b^{17, 23}_1 ∧ -b^{17, 23}_0) c in CNF: c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ -p_374 ∨ -b^{17, 23}_2 c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ -p_374 ∨ b^{17, 23}_1 c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ -p_374 ∨ -b^{17, 23}_0 c in DIMACS: 13031 13032 -13033 -374 -13034 0 13031 13032 -13033 -374 13035 0 13031 13032 -13033 -374 -13036 0 c 2+1 --> break c (-b^{17, 22}_2 ∧ b^{17, 22}_1 ∧ -b^{17, 22}_0 ∧ p_374) -> break c in CNF: c b^{17, 22}_2 ∨ -b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ -p_374 ∨ break c in DIMACS: 13031 -13032 13033 -374 1162 0 c 2-1 --> 1 c (-b^{17, 22}_2 ∧ b^{17, 22}_1 ∧ -b^{17, 22}_0 ∧ -p_374) -> (-b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ b^{17, 23}_0) c in CNF: c b^{17, 22}_2 ∨ -b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ p_374 ∨ -b^{17, 23}_2 c b^{17, 22}_2 ∨ -b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ p_374 ∨ -b^{17, 23}_1 c b^{17, 22}_2 ∨ -b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ p_374 ∨ b^{17, 23}_0 c in DIMACS: 13031 -13032 13033 374 -13034 0 13031 -13032 13033 374 -13035 0 13031 -13032 13033 374 13036 0 c 1-1 --> 0 c (-b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ b^{17, 22}_0 ∧ -p_374) -> (-b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ -b^{17, 23}_0) c in CNF: c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ p_374 ∨ -b^{17, 23}_2 c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ p_374 ∨ -b^{17, 23}_1 c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ p_374 ∨ -b^{17, 23}_0 c in DIMACS: 13031 13032 -13033 374 -13034 0 13031 13032 -13033 374 -13035 0 13031 13032 -13033 374 -13036 0 c 0-1 --> -1 c (-b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ -b^{17, 22}_0 ∧ -p_374) -> ( b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ b^{17, 23}_0) c in CNF: c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ p_374 ∨ b^{17, 23}_2 c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ p_374 ∨ -b^{17, 23}_1 c b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ p_374 ∨ b^{17, 23}_0 c in DIMACS: 13031 13032 13033 374 13034 0 13031 13032 13033 374 -13035 0 13031 13032 13033 374 13036 0 c -1-1 --> -2 c ( b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ b^{17, 22}_0 ∧ -p_374) -> ( b^{17, 23}_2 ∧ b^{17, 23}_1 ∧ -b^{17, 23}_0) c in CNF: c -b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ p_374 ∨ b^{17, 23}_2 c -b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ p_374 ∨ b^{17, 23}_1 c -b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ p_374 ∨ -b^{17, 23}_0 c in DIMACS: -13031 13032 -13033 374 13034 0 -13031 13032 -13033 374 13035 0 -13031 13032 -13033 374 -13036 0 c -2-1 --> break c ( b^{17, 22}_2 ∧ b^{17, 22}_1 ∧ -b^{17, 22}_0 ∧ -p_374) -> break c in CNF: c -b^{17, 22}_2 ∨ -b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ p_374 ∨ break c in DIMACS: -13031 -13032 13033 374 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 22}_2 ∧ -b^{17, 22}_1 ∧ -b^{17, 22}_0 ∧ true) c in CNF: c -b^{17, 22}_2 ∨ b^{17, 22}_1 ∨ b^{17, 22}_0 ∨ false c in DIMACS: -13031 13032 13033 0 c 3 does not represent an automaton state. c -(-b^{17, 22}_2 ∧ b^{17, 22}_1 ∧ b^{17, 22}_0 ∧ true) c in CNF: c b^{17, 22}_2 ∨ -b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ false c in DIMACS: 13031 -13032 -13033 0 c -3 does not represent an automaton state. c -( b^{17, 22}_2 ∧ b^{17, 22}_1 ∧ b^{17, 22}_0 ∧ true) c in CNF: c -b^{17, 22}_2 ∨ -b^{17, 22}_1 ∨ -b^{17, 22}_0 ∨ false c in DIMACS: -13031 -13032 -13033 0 c i = 23 c -2+1 --> -1 c ( b^{17, 23}_2 ∧ b^{17, 23}_1 ∧ -b^{17, 23}_0 ∧ p_391) -> ( b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ b^{17, 24}_0) c in CNF: c -b^{17, 23}_2 ∨ -b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ -p_391 ∨ b^{17, 24}_2 c -b^{17, 23}_2 ∨ -b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ -p_391 ∨ -b^{17, 24}_1 c -b^{17, 23}_2 ∨ -b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ -p_391 ∨ b^{17, 24}_0 c in DIMACS: -13034 -13035 13036 -391 13037 0 -13034 -13035 13036 -391 -13038 0 -13034 -13035 13036 -391 13039 0 c -1+1 --> 0 c ( b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ b^{17, 23}_0 ∧ p_391) -> (-b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ -b^{17, 24}_0) c in CNF: c -b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ -p_391 ∨ -b^{17, 24}_2 c -b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ -p_391 ∨ -b^{17, 24}_1 c -b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ -p_391 ∨ -b^{17, 24}_0 c in DIMACS: -13034 13035 -13036 -391 -13037 0 -13034 13035 -13036 -391 -13038 0 -13034 13035 -13036 -391 -13039 0 c 0+1 --> 1 c (-b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ -b^{17, 23}_0 ∧ p_391) -> (-b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ b^{17, 24}_0) c in CNF: c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ -p_391 ∨ -b^{17, 24}_2 c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ -p_391 ∨ -b^{17, 24}_1 c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ -p_391 ∨ b^{17, 24}_0 c in DIMACS: 13034 13035 13036 -391 -13037 0 13034 13035 13036 -391 -13038 0 13034 13035 13036 -391 13039 0 c 1+1 --> 2 c (-b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ b^{17, 23}_0 ∧ p_391) -> (-b^{17, 24}_2 ∧ b^{17, 24}_1 ∧ -b^{17, 24}_0) c in CNF: c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ -p_391 ∨ -b^{17, 24}_2 c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ -p_391 ∨ b^{17, 24}_1 c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ -p_391 ∨ -b^{17, 24}_0 c in DIMACS: 13034 13035 -13036 -391 -13037 0 13034 13035 -13036 -391 13038 0 13034 13035 -13036 -391 -13039 0 c 2+1 --> break c (-b^{17, 23}_2 ∧ b^{17, 23}_1 ∧ -b^{17, 23}_0 ∧ p_391) -> break c in CNF: c b^{17, 23}_2 ∨ -b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ -p_391 ∨ break c in DIMACS: 13034 -13035 13036 -391 1162 0 c 2-1 --> 1 c (-b^{17, 23}_2 ∧ b^{17, 23}_1 ∧ -b^{17, 23}_0 ∧ -p_391) -> (-b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ b^{17, 24}_0) c in CNF: c b^{17, 23}_2 ∨ -b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ p_391 ∨ -b^{17, 24}_2 c b^{17, 23}_2 ∨ -b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ p_391 ∨ -b^{17, 24}_1 c b^{17, 23}_2 ∨ -b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ p_391 ∨ b^{17, 24}_0 c in DIMACS: 13034 -13035 13036 391 -13037 0 13034 -13035 13036 391 -13038 0 13034 -13035 13036 391 13039 0 c 1-1 --> 0 c (-b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ b^{17, 23}_0 ∧ -p_391) -> (-b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ -b^{17, 24}_0) c in CNF: c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ p_391 ∨ -b^{17, 24}_2 c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ p_391 ∨ -b^{17, 24}_1 c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ p_391 ∨ -b^{17, 24}_0 c in DIMACS: 13034 13035 -13036 391 -13037 0 13034 13035 -13036 391 -13038 0 13034 13035 -13036 391 -13039 0 c 0-1 --> -1 c (-b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ -b^{17, 23}_0 ∧ -p_391) -> ( b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ b^{17, 24}_0) c in CNF: c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ p_391 ∨ b^{17, 24}_2 c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ p_391 ∨ -b^{17, 24}_1 c b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ p_391 ∨ b^{17, 24}_0 c in DIMACS: 13034 13035 13036 391 13037 0 13034 13035 13036 391 -13038 0 13034 13035 13036 391 13039 0 c -1-1 --> -2 c ( b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ b^{17, 23}_0 ∧ -p_391) -> ( b^{17, 24}_2 ∧ b^{17, 24}_1 ∧ -b^{17, 24}_0) c in CNF: c -b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ p_391 ∨ b^{17, 24}_2 c -b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ p_391 ∨ b^{17, 24}_1 c -b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ p_391 ∨ -b^{17, 24}_0 c in DIMACS: -13034 13035 -13036 391 13037 0 -13034 13035 -13036 391 13038 0 -13034 13035 -13036 391 -13039 0 c -2-1 --> break c ( b^{17, 23}_2 ∧ b^{17, 23}_1 ∧ -b^{17, 23}_0 ∧ -p_391) -> break c in CNF: c -b^{17, 23}_2 ∨ -b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ p_391 ∨ break c in DIMACS: -13034 -13035 13036 391 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 23}_2 ∧ -b^{17, 23}_1 ∧ -b^{17, 23}_0 ∧ true) c in CNF: c -b^{17, 23}_2 ∨ b^{17, 23}_1 ∨ b^{17, 23}_0 ∨ false c in DIMACS: -13034 13035 13036 0 c 3 does not represent an automaton state. c -(-b^{17, 23}_2 ∧ b^{17, 23}_1 ∧ b^{17, 23}_0 ∧ true) c in CNF: c b^{17, 23}_2 ∨ -b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ false c in DIMACS: 13034 -13035 -13036 0 c -3 does not represent an automaton state. c -( b^{17, 23}_2 ∧ b^{17, 23}_1 ∧ b^{17, 23}_0 ∧ true) c in CNF: c -b^{17, 23}_2 ∨ -b^{17, 23}_1 ∨ -b^{17, 23}_0 ∨ false c in DIMACS: -13034 -13035 -13036 0 c i = 24 c -2+1 --> -1 c ( b^{17, 24}_2 ∧ b^{17, 24}_1 ∧ -b^{17, 24}_0 ∧ p_408) -> ( b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ b^{17, 25}_0) c in CNF: c -b^{17, 24}_2 ∨ -b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ -p_408 ∨ b^{17, 25}_2 c -b^{17, 24}_2 ∨ -b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ -p_408 ∨ -b^{17, 25}_1 c -b^{17, 24}_2 ∨ -b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ -p_408 ∨ b^{17, 25}_0 c in DIMACS: -13037 -13038 13039 -408 13040 0 -13037 -13038 13039 -408 -13041 0 -13037 -13038 13039 -408 13042 0 c -1+1 --> 0 c ( b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ b^{17, 24}_0 ∧ p_408) -> (-b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ -b^{17, 25}_0) c in CNF: c -b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ -p_408 ∨ -b^{17, 25}_2 c -b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ -p_408 ∨ -b^{17, 25}_1 c -b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ -p_408 ∨ -b^{17, 25}_0 c in DIMACS: -13037 13038 -13039 -408 -13040 0 -13037 13038 -13039 -408 -13041 0 -13037 13038 -13039 -408 -13042 0 c 0+1 --> 1 c (-b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ -b^{17, 24}_0 ∧ p_408) -> (-b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ b^{17, 25}_0) c in CNF: c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ -p_408 ∨ -b^{17, 25}_2 c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ -p_408 ∨ -b^{17, 25}_1 c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ -p_408 ∨ b^{17, 25}_0 c in DIMACS: 13037 13038 13039 -408 -13040 0 13037 13038 13039 -408 -13041 0 13037 13038 13039 -408 13042 0 c 1+1 --> 2 c (-b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ b^{17, 24}_0 ∧ p_408) -> (-b^{17, 25}_2 ∧ b^{17, 25}_1 ∧ -b^{17, 25}_0) c in CNF: c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ -p_408 ∨ -b^{17, 25}_2 c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ -p_408 ∨ b^{17, 25}_1 c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ -p_408 ∨ -b^{17, 25}_0 c in DIMACS: 13037 13038 -13039 -408 -13040 0 13037 13038 -13039 -408 13041 0 13037 13038 -13039 -408 -13042 0 c 2+1 --> break c (-b^{17, 24}_2 ∧ b^{17, 24}_1 ∧ -b^{17, 24}_0 ∧ p_408) -> break c in CNF: c b^{17, 24}_2 ∨ -b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ -p_408 ∨ break c in DIMACS: 13037 -13038 13039 -408 1162 0 c 2-1 --> 1 c (-b^{17, 24}_2 ∧ b^{17, 24}_1 ∧ -b^{17, 24}_0 ∧ -p_408) -> (-b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ b^{17, 25}_0) c in CNF: c b^{17, 24}_2 ∨ -b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ p_408 ∨ -b^{17, 25}_2 c b^{17, 24}_2 ∨ -b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ p_408 ∨ -b^{17, 25}_1 c b^{17, 24}_2 ∨ -b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ p_408 ∨ b^{17, 25}_0 c in DIMACS: 13037 -13038 13039 408 -13040 0 13037 -13038 13039 408 -13041 0 13037 -13038 13039 408 13042 0 c 1-1 --> 0 c (-b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ b^{17, 24}_0 ∧ -p_408) -> (-b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ -b^{17, 25}_0) c in CNF: c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ p_408 ∨ -b^{17, 25}_2 c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ p_408 ∨ -b^{17, 25}_1 c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ p_408 ∨ -b^{17, 25}_0 c in DIMACS: 13037 13038 -13039 408 -13040 0 13037 13038 -13039 408 -13041 0 13037 13038 -13039 408 -13042 0 c 0-1 --> -1 c (-b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ -b^{17, 24}_0 ∧ -p_408) -> ( b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ b^{17, 25}_0) c in CNF: c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ p_408 ∨ b^{17, 25}_2 c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ p_408 ∨ -b^{17, 25}_1 c b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ p_408 ∨ b^{17, 25}_0 c in DIMACS: 13037 13038 13039 408 13040 0 13037 13038 13039 408 -13041 0 13037 13038 13039 408 13042 0 c -1-1 --> -2 c ( b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ b^{17, 24}_0 ∧ -p_408) -> ( b^{17, 25}_2 ∧ b^{17, 25}_1 ∧ -b^{17, 25}_0) c in CNF: c -b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ p_408 ∨ b^{17, 25}_2 c -b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ p_408 ∨ b^{17, 25}_1 c -b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ p_408 ∨ -b^{17, 25}_0 c in DIMACS: -13037 13038 -13039 408 13040 0 -13037 13038 -13039 408 13041 0 -13037 13038 -13039 408 -13042 0 c -2-1 --> break c ( b^{17, 24}_2 ∧ b^{17, 24}_1 ∧ -b^{17, 24}_0 ∧ -p_408) -> break c in CNF: c -b^{17, 24}_2 ∨ -b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ p_408 ∨ break c in DIMACS: -13037 -13038 13039 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 24}_2 ∧ -b^{17, 24}_1 ∧ -b^{17, 24}_0 ∧ true) c in CNF: c -b^{17, 24}_2 ∨ b^{17, 24}_1 ∨ b^{17, 24}_0 ∨ false c in DIMACS: -13037 13038 13039 0 c 3 does not represent an automaton state. c -(-b^{17, 24}_2 ∧ b^{17, 24}_1 ∧ b^{17, 24}_0 ∧ true) c in CNF: c b^{17, 24}_2 ∨ -b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ false c in DIMACS: 13037 -13038 -13039 0 c -3 does not represent an automaton state. c -( b^{17, 24}_2 ∧ b^{17, 24}_1 ∧ b^{17, 24}_0 ∧ true) c in CNF: c -b^{17, 24}_2 ∨ -b^{17, 24}_1 ∨ -b^{17, 24}_0 ∨ false c in DIMACS: -13037 -13038 -13039 0 c i = 25 c -2+1 --> -1 c ( b^{17, 25}_2 ∧ b^{17, 25}_1 ∧ -b^{17, 25}_0 ∧ p_425) -> ( b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ b^{17, 26}_0) c in CNF: c -b^{17, 25}_2 ∨ -b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ -p_425 ∨ b^{17, 26}_2 c -b^{17, 25}_2 ∨ -b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ -p_425 ∨ -b^{17, 26}_1 c -b^{17, 25}_2 ∨ -b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ -p_425 ∨ b^{17, 26}_0 c in DIMACS: -13040 -13041 13042 -425 13043 0 -13040 -13041 13042 -425 -13044 0 -13040 -13041 13042 -425 13045 0 c -1+1 --> 0 c ( b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ b^{17, 25}_0 ∧ p_425) -> (-b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ -b^{17, 26}_0) c in CNF: c -b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ -p_425 ∨ -b^{17, 26}_2 c -b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ -p_425 ∨ -b^{17, 26}_1 c -b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ -p_425 ∨ -b^{17, 26}_0 c in DIMACS: -13040 13041 -13042 -425 -13043 0 -13040 13041 -13042 -425 -13044 0 -13040 13041 -13042 -425 -13045 0 c 0+1 --> 1 c (-b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ -b^{17, 25}_0 ∧ p_425) -> (-b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ b^{17, 26}_0) c in CNF: c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ -p_425 ∨ -b^{17, 26}_2 c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ -p_425 ∨ -b^{17, 26}_1 c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ -p_425 ∨ b^{17, 26}_0 c in DIMACS: 13040 13041 13042 -425 -13043 0 13040 13041 13042 -425 -13044 0 13040 13041 13042 -425 13045 0 c 1+1 --> 2 c (-b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ b^{17, 25}_0 ∧ p_425) -> (-b^{17, 26}_2 ∧ b^{17, 26}_1 ∧ -b^{17, 26}_0) c in CNF: c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ -p_425 ∨ -b^{17, 26}_2 c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ -p_425 ∨ b^{17, 26}_1 c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ -p_425 ∨ -b^{17, 26}_0 c in DIMACS: 13040 13041 -13042 -425 -13043 0 13040 13041 -13042 -425 13044 0 13040 13041 -13042 -425 -13045 0 c 2+1 --> break c (-b^{17, 25}_2 ∧ b^{17, 25}_1 ∧ -b^{17, 25}_0 ∧ p_425) -> break c in CNF: c b^{17, 25}_2 ∨ -b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ -p_425 ∨ break c in DIMACS: 13040 -13041 13042 -425 1162 0 c 2-1 --> 1 c (-b^{17, 25}_2 ∧ b^{17, 25}_1 ∧ -b^{17, 25}_0 ∧ -p_425) -> (-b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ b^{17, 26}_0) c in CNF: c b^{17, 25}_2 ∨ -b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ p_425 ∨ -b^{17, 26}_2 c b^{17, 25}_2 ∨ -b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ p_425 ∨ -b^{17, 26}_1 c b^{17, 25}_2 ∨ -b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ p_425 ∨ b^{17, 26}_0 c in DIMACS: 13040 -13041 13042 425 -13043 0 13040 -13041 13042 425 -13044 0 13040 -13041 13042 425 13045 0 c 1-1 --> 0 c (-b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ b^{17, 25}_0 ∧ -p_425) -> (-b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ -b^{17, 26}_0) c in CNF: c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ p_425 ∨ -b^{17, 26}_2 c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ p_425 ∨ -b^{17, 26}_1 c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ p_425 ∨ -b^{17, 26}_0 c in DIMACS: 13040 13041 -13042 425 -13043 0 13040 13041 -13042 425 -13044 0 13040 13041 -13042 425 -13045 0 c 0-1 --> -1 c (-b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ -b^{17, 25}_0 ∧ -p_425) -> ( b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ b^{17, 26}_0) c in CNF: c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ p_425 ∨ b^{17, 26}_2 c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ p_425 ∨ -b^{17, 26}_1 c b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ p_425 ∨ b^{17, 26}_0 c in DIMACS: 13040 13041 13042 425 13043 0 13040 13041 13042 425 -13044 0 13040 13041 13042 425 13045 0 c -1-1 --> -2 c ( b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ b^{17, 25}_0 ∧ -p_425) -> ( b^{17, 26}_2 ∧ b^{17, 26}_1 ∧ -b^{17, 26}_0) c in CNF: c -b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ p_425 ∨ b^{17, 26}_2 c -b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ p_425 ∨ b^{17, 26}_1 c -b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ p_425 ∨ -b^{17, 26}_0 c in DIMACS: -13040 13041 -13042 425 13043 0 -13040 13041 -13042 425 13044 0 -13040 13041 -13042 425 -13045 0 c -2-1 --> break c ( b^{17, 25}_2 ∧ b^{17, 25}_1 ∧ -b^{17, 25}_0 ∧ -p_425) -> break c in CNF: c -b^{17, 25}_2 ∨ -b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ p_425 ∨ break c in DIMACS: -13040 -13041 13042 425 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 25}_2 ∧ -b^{17, 25}_1 ∧ -b^{17, 25}_0 ∧ true) c in CNF: c -b^{17, 25}_2 ∨ b^{17, 25}_1 ∨ b^{17, 25}_0 ∨ false c in DIMACS: -13040 13041 13042 0 c 3 does not represent an automaton state. c -(-b^{17, 25}_2 ∧ b^{17, 25}_1 ∧ b^{17, 25}_0 ∧ true) c in CNF: c b^{17, 25}_2 ∨ -b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ false c in DIMACS: 13040 -13041 -13042 0 c -3 does not represent an automaton state. c -( b^{17, 25}_2 ∧ b^{17, 25}_1 ∧ b^{17, 25}_0 ∧ true) c in CNF: c -b^{17, 25}_2 ∨ -b^{17, 25}_1 ∨ -b^{17, 25}_0 ∨ false c in DIMACS: -13040 -13041 -13042 0 c i = 26 c -2+1 --> -1 c ( b^{17, 26}_2 ∧ b^{17, 26}_1 ∧ -b^{17, 26}_0 ∧ p_442) -> ( b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ b^{17, 27}_0) c in CNF: c -b^{17, 26}_2 ∨ -b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ -p_442 ∨ b^{17, 27}_2 c -b^{17, 26}_2 ∨ -b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ -p_442 ∨ -b^{17, 27}_1 c -b^{17, 26}_2 ∨ -b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ -p_442 ∨ b^{17, 27}_0 c in DIMACS: -13043 -13044 13045 -442 13046 0 -13043 -13044 13045 -442 -13047 0 -13043 -13044 13045 -442 13048 0 c -1+1 --> 0 c ( b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ b^{17, 26}_0 ∧ p_442) -> (-b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ -b^{17, 27}_0) c in CNF: c -b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ -p_442 ∨ -b^{17, 27}_2 c -b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ -p_442 ∨ -b^{17, 27}_1 c -b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ -p_442 ∨ -b^{17, 27}_0 c in DIMACS: -13043 13044 -13045 -442 -13046 0 -13043 13044 -13045 -442 -13047 0 -13043 13044 -13045 -442 -13048 0 c 0+1 --> 1 c (-b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ -b^{17, 26}_0 ∧ p_442) -> (-b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ b^{17, 27}_0) c in CNF: c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ -p_442 ∨ -b^{17, 27}_2 c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ -p_442 ∨ -b^{17, 27}_1 c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ -p_442 ∨ b^{17, 27}_0 c in DIMACS: 13043 13044 13045 -442 -13046 0 13043 13044 13045 -442 -13047 0 13043 13044 13045 -442 13048 0 c 1+1 --> 2 c (-b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ b^{17, 26}_0 ∧ p_442) -> (-b^{17, 27}_2 ∧ b^{17, 27}_1 ∧ -b^{17, 27}_0) c in CNF: c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ -p_442 ∨ -b^{17, 27}_2 c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ -p_442 ∨ b^{17, 27}_1 c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ -p_442 ∨ -b^{17, 27}_0 c in DIMACS: 13043 13044 -13045 -442 -13046 0 13043 13044 -13045 -442 13047 0 13043 13044 -13045 -442 -13048 0 c 2+1 --> break c (-b^{17, 26}_2 ∧ b^{17, 26}_1 ∧ -b^{17, 26}_0 ∧ p_442) -> break c in CNF: c b^{17, 26}_2 ∨ -b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ -p_442 ∨ break c in DIMACS: 13043 -13044 13045 -442 1162 0 c 2-1 --> 1 c (-b^{17, 26}_2 ∧ b^{17, 26}_1 ∧ -b^{17, 26}_0 ∧ -p_442) -> (-b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ b^{17, 27}_0) c in CNF: c b^{17, 26}_2 ∨ -b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ p_442 ∨ -b^{17, 27}_2 c b^{17, 26}_2 ∨ -b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ p_442 ∨ -b^{17, 27}_1 c b^{17, 26}_2 ∨ -b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ p_442 ∨ b^{17, 27}_0 c in DIMACS: 13043 -13044 13045 442 -13046 0 13043 -13044 13045 442 -13047 0 13043 -13044 13045 442 13048 0 c 1-1 --> 0 c (-b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ b^{17, 26}_0 ∧ -p_442) -> (-b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ -b^{17, 27}_0) c in CNF: c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ p_442 ∨ -b^{17, 27}_2 c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ p_442 ∨ -b^{17, 27}_1 c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ p_442 ∨ -b^{17, 27}_0 c in DIMACS: 13043 13044 -13045 442 -13046 0 13043 13044 -13045 442 -13047 0 13043 13044 -13045 442 -13048 0 c 0-1 --> -1 c (-b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ -b^{17, 26}_0 ∧ -p_442) -> ( b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ b^{17, 27}_0) c in CNF: c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ p_442 ∨ b^{17, 27}_2 c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ p_442 ∨ -b^{17, 27}_1 c b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ p_442 ∨ b^{17, 27}_0 c in DIMACS: 13043 13044 13045 442 13046 0 13043 13044 13045 442 -13047 0 13043 13044 13045 442 13048 0 c -1-1 --> -2 c ( b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ b^{17, 26}_0 ∧ -p_442) -> ( b^{17, 27}_2 ∧ b^{17, 27}_1 ∧ -b^{17, 27}_0) c in CNF: c -b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ p_442 ∨ b^{17, 27}_2 c -b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ p_442 ∨ b^{17, 27}_1 c -b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ p_442 ∨ -b^{17, 27}_0 c in DIMACS: -13043 13044 -13045 442 13046 0 -13043 13044 -13045 442 13047 0 -13043 13044 -13045 442 -13048 0 c -2-1 --> break c ( b^{17, 26}_2 ∧ b^{17, 26}_1 ∧ -b^{17, 26}_0 ∧ -p_442) -> break c in CNF: c -b^{17, 26}_2 ∨ -b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ p_442 ∨ break c in DIMACS: -13043 -13044 13045 442 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 26}_2 ∧ -b^{17, 26}_1 ∧ -b^{17, 26}_0 ∧ true) c in CNF: c -b^{17, 26}_2 ∨ b^{17, 26}_1 ∨ b^{17, 26}_0 ∨ false c in DIMACS: -13043 13044 13045 0 c 3 does not represent an automaton state. c -(-b^{17, 26}_2 ∧ b^{17, 26}_1 ∧ b^{17, 26}_0 ∧ true) c in CNF: c b^{17, 26}_2 ∨ -b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ false c in DIMACS: 13043 -13044 -13045 0 c -3 does not represent an automaton state. c -( b^{17, 26}_2 ∧ b^{17, 26}_1 ∧ b^{17, 26}_0 ∧ true) c in CNF: c -b^{17, 26}_2 ∨ -b^{17, 26}_1 ∨ -b^{17, 26}_0 ∨ false c in DIMACS: -13043 -13044 -13045 0 c i = 27 c -2+1 --> -1 c ( b^{17, 27}_2 ∧ b^{17, 27}_1 ∧ -b^{17, 27}_0 ∧ p_459) -> ( b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ b^{17, 28}_0) c in CNF: c -b^{17, 27}_2 ∨ -b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ -p_459 ∨ b^{17, 28}_2 c -b^{17, 27}_2 ∨ -b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ -p_459 ∨ -b^{17, 28}_1 c -b^{17, 27}_2 ∨ -b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ -p_459 ∨ b^{17, 28}_0 c in DIMACS: -13046 -13047 13048 -459 13049 0 -13046 -13047 13048 -459 -13050 0 -13046 -13047 13048 -459 13051 0 c -1+1 --> 0 c ( b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ b^{17, 27}_0 ∧ p_459) -> (-b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ -b^{17, 28}_0) c in CNF: c -b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ -p_459 ∨ -b^{17, 28}_2 c -b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ -p_459 ∨ -b^{17, 28}_1 c -b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ -p_459 ∨ -b^{17, 28}_0 c in DIMACS: -13046 13047 -13048 -459 -13049 0 -13046 13047 -13048 -459 -13050 0 -13046 13047 -13048 -459 -13051 0 c 0+1 --> 1 c (-b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ -b^{17, 27}_0 ∧ p_459) -> (-b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ b^{17, 28}_0) c in CNF: c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ -p_459 ∨ -b^{17, 28}_2 c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ -p_459 ∨ -b^{17, 28}_1 c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ -p_459 ∨ b^{17, 28}_0 c in DIMACS: 13046 13047 13048 -459 -13049 0 13046 13047 13048 -459 -13050 0 13046 13047 13048 -459 13051 0 c 1+1 --> 2 c (-b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ b^{17, 27}_0 ∧ p_459) -> (-b^{17, 28}_2 ∧ b^{17, 28}_1 ∧ -b^{17, 28}_0) c in CNF: c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ -p_459 ∨ -b^{17, 28}_2 c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ -p_459 ∨ b^{17, 28}_1 c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ -p_459 ∨ -b^{17, 28}_0 c in DIMACS: 13046 13047 -13048 -459 -13049 0 13046 13047 -13048 -459 13050 0 13046 13047 -13048 -459 -13051 0 c 2+1 --> break c (-b^{17, 27}_2 ∧ b^{17, 27}_1 ∧ -b^{17, 27}_0 ∧ p_459) -> break c in CNF: c b^{17, 27}_2 ∨ -b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ -p_459 ∨ break c in DIMACS: 13046 -13047 13048 -459 1162 0 c 2-1 --> 1 c (-b^{17, 27}_2 ∧ b^{17, 27}_1 ∧ -b^{17, 27}_0 ∧ -p_459) -> (-b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ b^{17, 28}_0) c in CNF: c b^{17, 27}_2 ∨ -b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ p_459 ∨ -b^{17, 28}_2 c b^{17, 27}_2 ∨ -b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ p_459 ∨ -b^{17, 28}_1 c b^{17, 27}_2 ∨ -b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ p_459 ∨ b^{17, 28}_0 c in DIMACS: 13046 -13047 13048 459 -13049 0 13046 -13047 13048 459 -13050 0 13046 -13047 13048 459 13051 0 c 1-1 --> 0 c (-b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ b^{17, 27}_0 ∧ -p_459) -> (-b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ -b^{17, 28}_0) c in CNF: c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ p_459 ∨ -b^{17, 28}_2 c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ p_459 ∨ -b^{17, 28}_1 c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ p_459 ∨ -b^{17, 28}_0 c in DIMACS: 13046 13047 -13048 459 -13049 0 13046 13047 -13048 459 -13050 0 13046 13047 -13048 459 -13051 0 c 0-1 --> -1 c (-b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ -b^{17, 27}_0 ∧ -p_459) -> ( b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ b^{17, 28}_0) c in CNF: c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ p_459 ∨ b^{17, 28}_2 c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ p_459 ∨ -b^{17, 28}_1 c b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ p_459 ∨ b^{17, 28}_0 c in DIMACS: 13046 13047 13048 459 13049 0 13046 13047 13048 459 -13050 0 13046 13047 13048 459 13051 0 c -1-1 --> -2 c ( b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ b^{17, 27}_0 ∧ -p_459) -> ( b^{17, 28}_2 ∧ b^{17, 28}_1 ∧ -b^{17, 28}_0) c in CNF: c -b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ p_459 ∨ b^{17, 28}_2 c -b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ p_459 ∨ b^{17, 28}_1 c -b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ p_459 ∨ -b^{17, 28}_0 c in DIMACS: -13046 13047 -13048 459 13049 0 -13046 13047 -13048 459 13050 0 -13046 13047 -13048 459 -13051 0 c -2-1 --> break c ( b^{17, 27}_2 ∧ b^{17, 27}_1 ∧ -b^{17, 27}_0 ∧ -p_459) -> break c in CNF: c -b^{17, 27}_2 ∨ -b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ p_459 ∨ break c in DIMACS: -13046 -13047 13048 459 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 27}_2 ∧ -b^{17, 27}_1 ∧ -b^{17, 27}_0 ∧ true) c in CNF: c -b^{17, 27}_2 ∨ b^{17, 27}_1 ∨ b^{17, 27}_0 ∨ false c in DIMACS: -13046 13047 13048 0 c 3 does not represent an automaton state. c -(-b^{17, 27}_2 ∧ b^{17, 27}_1 ∧ b^{17, 27}_0 ∧ true) c in CNF: c b^{17, 27}_2 ∨ -b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ false c in DIMACS: 13046 -13047 -13048 0 c -3 does not represent an automaton state. c -( b^{17, 27}_2 ∧ b^{17, 27}_1 ∧ b^{17, 27}_0 ∧ true) c in CNF: c -b^{17, 27}_2 ∨ -b^{17, 27}_1 ∨ -b^{17, 27}_0 ∨ false c in DIMACS: -13046 -13047 -13048 0 c i = 28 c -2+1 --> -1 c ( b^{17, 28}_2 ∧ b^{17, 28}_1 ∧ -b^{17, 28}_0 ∧ p_476) -> ( b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ b^{17, 29}_0) c in CNF: c -b^{17, 28}_2 ∨ -b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ -p_476 ∨ b^{17, 29}_2 c -b^{17, 28}_2 ∨ -b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ -p_476 ∨ -b^{17, 29}_1 c -b^{17, 28}_2 ∨ -b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ -p_476 ∨ b^{17, 29}_0 c in DIMACS: -13049 -13050 13051 -476 13052 0 -13049 -13050 13051 -476 -13053 0 -13049 -13050 13051 -476 13054 0 c -1+1 --> 0 c ( b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ b^{17, 28}_0 ∧ p_476) -> (-b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ -b^{17, 29}_0) c in CNF: c -b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ -p_476 ∨ -b^{17, 29}_2 c -b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ -p_476 ∨ -b^{17, 29}_1 c -b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ -p_476 ∨ -b^{17, 29}_0 c in DIMACS: -13049 13050 -13051 -476 -13052 0 -13049 13050 -13051 -476 -13053 0 -13049 13050 -13051 -476 -13054 0 c 0+1 --> 1 c (-b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ -b^{17, 28}_0 ∧ p_476) -> (-b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ b^{17, 29}_0) c in CNF: c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ -p_476 ∨ -b^{17, 29}_2 c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ -p_476 ∨ -b^{17, 29}_1 c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ -p_476 ∨ b^{17, 29}_0 c in DIMACS: 13049 13050 13051 -476 -13052 0 13049 13050 13051 -476 -13053 0 13049 13050 13051 -476 13054 0 c 1+1 --> 2 c (-b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ b^{17, 28}_0 ∧ p_476) -> (-b^{17, 29}_2 ∧ b^{17, 29}_1 ∧ -b^{17, 29}_0) c in CNF: c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ -p_476 ∨ -b^{17, 29}_2 c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ -p_476 ∨ b^{17, 29}_1 c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ -p_476 ∨ -b^{17, 29}_0 c in DIMACS: 13049 13050 -13051 -476 -13052 0 13049 13050 -13051 -476 13053 0 13049 13050 -13051 -476 -13054 0 c 2+1 --> break c (-b^{17, 28}_2 ∧ b^{17, 28}_1 ∧ -b^{17, 28}_0 ∧ p_476) -> break c in CNF: c b^{17, 28}_2 ∨ -b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ -p_476 ∨ break c in DIMACS: 13049 -13050 13051 -476 1162 0 c 2-1 --> 1 c (-b^{17, 28}_2 ∧ b^{17, 28}_1 ∧ -b^{17, 28}_0 ∧ -p_476) -> (-b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ b^{17, 29}_0) c in CNF: c b^{17, 28}_2 ∨ -b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ p_476 ∨ -b^{17, 29}_2 c b^{17, 28}_2 ∨ -b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ p_476 ∨ -b^{17, 29}_1 c b^{17, 28}_2 ∨ -b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ p_476 ∨ b^{17, 29}_0 c in DIMACS: 13049 -13050 13051 476 -13052 0 13049 -13050 13051 476 -13053 0 13049 -13050 13051 476 13054 0 c 1-1 --> 0 c (-b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ b^{17, 28}_0 ∧ -p_476) -> (-b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ -b^{17, 29}_0) c in CNF: c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ p_476 ∨ -b^{17, 29}_2 c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ p_476 ∨ -b^{17, 29}_1 c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ p_476 ∨ -b^{17, 29}_0 c in DIMACS: 13049 13050 -13051 476 -13052 0 13049 13050 -13051 476 -13053 0 13049 13050 -13051 476 -13054 0 c 0-1 --> -1 c (-b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ -b^{17, 28}_0 ∧ -p_476) -> ( b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ b^{17, 29}_0) c in CNF: c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ p_476 ∨ b^{17, 29}_2 c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ p_476 ∨ -b^{17, 29}_1 c b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ p_476 ∨ b^{17, 29}_0 c in DIMACS: 13049 13050 13051 476 13052 0 13049 13050 13051 476 -13053 0 13049 13050 13051 476 13054 0 c -1-1 --> -2 c ( b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ b^{17, 28}_0 ∧ -p_476) -> ( b^{17, 29}_2 ∧ b^{17, 29}_1 ∧ -b^{17, 29}_0) c in CNF: c -b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ p_476 ∨ b^{17, 29}_2 c -b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ p_476 ∨ b^{17, 29}_1 c -b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ p_476 ∨ -b^{17, 29}_0 c in DIMACS: -13049 13050 -13051 476 13052 0 -13049 13050 -13051 476 13053 0 -13049 13050 -13051 476 -13054 0 c -2-1 --> break c ( b^{17, 28}_2 ∧ b^{17, 28}_1 ∧ -b^{17, 28}_0 ∧ -p_476) -> break c in CNF: c -b^{17, 28}_2 ∨ -b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ p_476 ∨ break c in DIMACS: -13049 -13050 13051 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 28}_2 ∧ -b^{17, 28}_1 ∧ -b^{17, 28}_0 ∧ true) c in CNF: c -b^{17, 28}_2 ∨ b^{17, 28}_1 ∨ b^{17, 28}_0 ∨ false c in DIMACS: -13049 13050 13051 0 c 3 does not represent an automaton state. c -(-b^{17, 28}_2 ∧ b^{17, 28}_1 ∧ b^{17, 28}_0 ∧ true) c in CNF: c b^{17, 28}_2 ∨ -b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ false c in DIMACS: 13049 -13050 -13051 0 c -3 does not represent an automaton state. c -( b^{17, 28}_2 ∧ b^{17, 28}_1 ∧ b^{17, 28}_0 ∧ true) c in CNF: c -b^{17, 28}_2 ∨ -b^{17, 28}_1 ∨ -b^{17, 28}_0 ∨ false c in DIMACS: -13049 -13050 -13051 0 c i = 29 c -2+1 --> -1 c ( b^{17, 29}_2 ∧ b^{17, 29}_1 ∧ -b^{17, 29}_0 ∧ p_493) -> ( b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ b^{17, 30}_0) c in CNF: c -b^{17, 29}_2 ∨ -b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ -p_493 ∨ b^{17, 30}_2 c -b^{17, 29}_2 ∨ -b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ -p_493 ∨ -b^{17, 30}_1 c -b^{17, 29}_2 ∨ -b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ -p_493 ∨ b^{17, 30}_0 c in DIMACS: -13052 -13053 13054 -493 13055 0 -13052 -13053 13054 -493 -13056 0 -13052 -13053 13054 -493 13057 0 c -1+1 --> 0 c ( b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ b^{17, 29}_0 ∧ p_493) -> (-b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ -b^{17, 30}_0) c in CNF: c -b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ -p_493 ∨ -b^{17, 30}_2 c -b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ -p_493 ∨ -b^{17, 30}_1 c -b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ -p_493 ∨ -b^{17, 30}_0 c in DIMACS: -13052 13053 -13054 -493 -13055 0 -13052 13053 -13054 -493 -13056 0 -13052 13053 -13054 -493 -13057 0 c 0+1 --> 1 c (-b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ -b^{17, 29}_0 ∧ p_493) -> (-b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ b^{17, 30}_0) c in CNF: c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ -p_493 ∨ -b^{17, 30}_2 c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ -p_493 ∨ -b^{17, 30}_1 c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ -p_493 ∨ b^{17, 30}_0 c in DIMACS: 13052 13053 13054 -493 -13055 0 13052 13053 13054 -493 -13056 0 13052 13053 13054 -493 13057 0 c 1+1 --> 2 c (-b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ b^{17, 29}_0 ∧ p_493) -> (-b^{17, 30}_2 ∧ b^{17, 30}_1 ∧ -b^{17, 30}_0) c in CNF: c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ -p_493 ∨ -b^{17, 30}_2 c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ -p_493 ∨ b^{17, 30}_1 c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ -p_493 ∨ -b^{17, 30}_0 c in DIMACS: 13052 13053 -13054 -493 -13055 0 13052 13053 -13054 -493 13056 0 13052 13053 -13054 -493 -13057 0 c 2+1 --> break c (-b^{17, 29}_2 ∧ b^{17, 29}_1 ∧ -b^{17, 29}_0 ∧ p_493) -> break c in CNF: c b^{17, 29}_2 ∨ -b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ -p_493 ∨ break c in DIMACS: 13052 -13053 13054 -493 1162 0 c 2-1 --> 1 c (-b^{17, 29}_2 ∧ b^{17, 29}_1 ∧ -b^{17, 29}_0 ∧ -p_493) -> (-b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ b^{17, 30}_0) c in CNF: c b^{17, 29}_2 ∨ -b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ p_493 ∨ -b^{17, 30}_2 c b^{17, 29}_2 ∨ -b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ p_493 ∨ -b^{17, 30}_1 c b^{17, 29}_2 ∨ -b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ p_493 ∨ b^{17, 30}_0 c in DIMACS: 13052 -13053 13054 493 -13055 0 13052 -13053 13054 493 -13056 0 13052 -13053 13054 493 13057 0 c 1-1 --> 0 c (-b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ b^{17, 29}_0 ∧ -p_493) -> (-b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ -b^{17, 30}_0) c in CNF: c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ p_493 ∨ -b^{17, 30}_2 c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ p_493 ∨ -b^{17, 30}_1 c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ p_493 ∨ -b^{17, 30}_0 c in DIMACS: 13052 13053 -13054 493 -13055 0 13052 13053 -13054 493 -13056 0 13052 13053 -13054 493 -13057 0 c 0-1 --> -1 c (-b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ -b^{17, 29}_0 ∧ -p_493) -> ( b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ b^{17, 30}_0) c in CNF: c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ p_493 ∨ b^{17, 30}_2 c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ p_493 ∨ -b^{17, 30}_1 c b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ p_493 ∨ b^{17, 30}_0 c in DIMACS: 13052 13053 13054 493 13055 0 13052 13053 13054 493 -13056 0 13052 13053 13054 493 13057 0 c -1-1 --> -2 c ( b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ b^{17, 29}_0 ∧ -p_493) -> ( b^{17, 30}_2 ∧ b^{17, 30}_1 ∧ -b^{17, 30}_0) c in CNF: c -b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ p_493 ∨ b^{17, 30}_2 c -b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ p_493 ∨ b^{17, 30}_1 c -b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ p_493 ∨ -b^{17, 30}_0 c in DIMACS: -13052 13053 -13054 493 13055 0 -13052 13053 -13054 493 13056 0 -13052 13053 -13054 493 -13057 0 c -2-1 --> break c ( b^{17, 29}_2 ∧ b^{17, 29}_1 ∧ -b^{17, 29}_0 ∧ -p_493) -> break c in CNF: c -b^{17, 29}_2 ∨ -b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ p_493 ∨ break c in DIMACS: -13052 -13053 13054 493 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 29}_2 ∧ -b^{17, 29}_1 ∧ -b^{17, 29}_0 ∧ true) c in CNF: c -b^{17, 29}_2 ∨ b^{17, 29}_1 ∨ b^{17, 29}_0 ∨ false c in DIMACS: -13052 13053 13054 0 c 3 does not represent an automaton state. c -(-b^{17, 29}_2 ∧ b^{17, 29}_1 ∧ b^{17, 29}_0 ∧ true) c in CNF: c b^{17, 29}_2 ∨ -b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ false c in DIMACS: 13052 -13053 -13054 0 c -3 does not represent an automaton state. c -( b^{17, 29}_2 ∧ b^{17, 29}_1 ∧ b^{17, 29}_0 ∧ true) c in CNF: c -b^{17, 29}_2 ∨ -b^{17, 29}_1 ∨ -b^{17, 29}_0 ∨ false c in DIMACS: -13052 -13053 -13054 0 c i = 30 c -2+1 --> -1 c ( b^{17, 30}_2 ∧ b^{17, 30}_1 ∧ -b^{17, 30}_0 ∧ p_510) -> ( b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ b^{17, 31}_0) c in CNF: c -b^{17, 30}_2 ∨ -b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ -p_510 ∨ b^{17, 31}_2 c -b^{17, 30}_2 ∨ -b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ -p_510 ∨ -b^{17, 31}_1 c -b^{17, 30}_2 ∨ -b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ -p_510 ∨ b^{17, 31}_0 c in DIMACS: -13055 -13056 13057 -510 13058 0 -13055 -13056 13057 -510 -13059 0 -13055 -13056 13057 -510 13060 0 c -1+1 --> 0 c ( b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ b^{17, 30}_0 ∧ p_510) -> (-b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ -b^{17, 31}_0) c in CNF: c -b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ -p_510 ∨ -b^{17, 31}_2 c -b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ -p_510 ∨ -b^{17, 31}_1 c -b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ -p_510 ∨ -b^{17, 31}_0 c in DIMACS: -13055 13056 -13057 -510 -13058 0 -13055 13056 -13057 -510 -13059 0 -13055 13056 -13057 -510 -13060 0 c 0+1 --> 1 c (-b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ -b^{17, 30}_0 ∧ p_510) -> (-b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ b^{17, 31}_0) c in CNF: c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ -p_510 ∨ -b^{17, 31}_2 c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ -p_510 ∨ -b^{17, 31}_1 c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ -p_510 ∨ b^{17, 31}_0 c in DIMACS: 13055 13056 13057 -510 -13058 0 13055 13056 13057 -510 -13059 0 13055 13056 13057 -510 13060 0 c 1+1 --> 2 c (-b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ b^{17, 30}_0 ∧ p_510) -> (-b^{17, 31}_2 ∧ b^{17, 31}_1 ∧ -b^{17, 31}_0) c in CNF: c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ -p_510 ∨ -b^{17, 31}_2 c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ -p_510 ∨ b^{17, 31}_1 c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ -p_510 ∨ -b^{17, 31}_0 c in DIMACS: 13055 13056 -13057 -510 -13058 0 13055 13056 -13057 -510 13059 0 13055 13056 -13057 -510 -13060 0 c 2+1 --> break c (-b^{17, 30}_2 ∧ b^{17, 30}_1 ∧ -b^{17, 30}_0 ∧ p_510) -> break c in CNF: c b^{17, 30}_2 ∨ -b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ -p_510 ∨ break c in DIMACS: 13055 -13056 13057 -510 1162 0 c 2-1 --> 1 c (-b^{17, 30}_2 ∧ b^{17, 30}_1 ∧ -b^{17, 30}_0 ∧ -p_510) -> (-b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ b^{17, 31}_0) c in CNF: c b^{17, 30}_2 ∨ -b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ p_510 ∨ -b^{17, 31}_2 c b^{17, 30}_2 ∨ -b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ p_510 ∨ -b^{17, 31}_1 c b^{17, 30}_2 ∨ -b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ p_510 ∨ b^{17, 31}_0 c in DIMACS: 13055 -13056 13057 510 -13058 0 13055 -13056 13057 510 -13059 0 13055 -13056 13057 510 13060 0 c 1-1 --> 0 c (-b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ b^{17, 30}_0 ∧ -p_510) -> (-b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ -b^{17, 31}_0) c in CNF: c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ p_510 ∨ -b^{17, 31}_2 c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ p_510 ∨ -b^{17, 31}_1 c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ p_510 ∨ -b^{17, 31}_0 c in DIMACS: 13055 13056 -13057 510 -13058 0 13055 13056 -13057 510 -13059 0 13055 13056 -13057 510 -13060 0 c 0-1 --> -1 c (-b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ -b^{17, 30}_0 ∧ -p_510) -> ( b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ b^{17, 31}_0) c in CNF: c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ p_510 ∨ b^{17, 31}_2 c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ p_510 ∨ -b^{17, 31}_1 c b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ p_510 ∨ b^{17, 31}_0 c in DIMACS: 13055 13056 13057 510 13058 0 13055 13056 13057 510 -13059 0 13055 13056 13057 510 13060 0 c -1-1 --> -2 c ( b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ b^{17, 30}_0 ∧ -p_510) -> ( b^{17, 31}_2 ∧ b^{17, 31}_1 ∧ -b^{17, 31}_0) c in CNF: c -b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ p_510 ∨ b^{17, 31}_2 c -b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ p_510 ∨ b^{17, 31}_1 c -b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ p_510 ∨ -b^{17, 31}_0 c in DIMACS: -13055 13056 -13057 510 13058 0 -13055 13056 -13057 510 13059 0 -13055 13056 -13057 510 -13060 0 c -2-1 --> break c ( b^{17, 30}_2 ∧ b^{17, 30}_1 ∧ -b^{17, 30}_0 ∧ -p_510) -> break c in CNF: c -b^{17, 30}_2 ∨ -b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ p_510 ∨ break c in DIMACS: -13055 -13056 13057 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 30}_2 ∧ -b^{17, 30}_1 ∧ -b^{17, 30}_0 ∧ true) c in CNF: c -b^{17, 30}_2 ∨ b^{17, 30}_1 ∨ b^{17, 30}_0 ∨ false c in DIMACS: -13055 13056 13057 0 c 3 does not represent an automaton state. c -(-b^{17, 30}_2 ∧ b^{17, 30}_1 ∧ b^{17, 30}_0 ∧ true) c in CNF: c b^{17, 30}_2 ∨ -b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ false c in DIMACS: 13055 -13056 -13057 0 c -3 does not represent an automaton state. c -( b^{17, 30}_2 ∧ b^{17, 30}_1 ∧ b^{17, 30}_0 ∧ true) c in CNF: c -b^{17, 30}_2 ∨ -b^{17, 30}_1 ∨ -b^{17, 30}_0 ∨ false c in DIMACS: -13055 -13056 -13057 0 c i = 31 c -2+1 --> -1 c ( b^{17, 31}_2 ∧ b^{17, 31}_1 ∧ -b^{17, 31}_0 ∧ p_527) -> ( b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ b^{17, 32}_0) c in CNF: c -b^{17, 31}_2 ∨ -b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ -p_527 ∨ b^{17, 32}_2 c -b^{17, 31}_2 ∨ -b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ -p_527 ∨ -b^{17, 32}_1 c -b^{17, 31}_2 ∨ -b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ -p_527 ∨ b^{17, 32}_0 c in DIMACS: -13058 -13059 13060 -527 13061 0 -13058 -13059 13060 -527 -13062 0 -13058 -13059 13060 -527 13063 0 c -1+1 --> 0 c ( b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ b^{17, 31}_0 ∧ p_527) -> (-b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ -b^{17, 32}_0) c in CNF: c -b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ -p_527 ∨ -b^{17, 32}_2 c -b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ -p_527 ∨ -b^{17, 32}_1 c -b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ -p_527 ∨ -b^{17, 32}_0 c in DIMACS: -13058 13059 -13060 -527 -13061 0 -13058 13059 -13060 -527 -13062 0 -13058 13059 -13060 -527 -13063 0 c 0+1 --> 1 c (-b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ -b^{17, 31}_0 ∧ p_527) -> (-b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ b^{17, 32}_0) c in CNF: c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ -p_527 ∨ -b^{17, 32}_2 c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ -p_527 ∨ -b^{17, 32}_1 c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ -p_527 ∨ b^{17, 32}_0 c in DIMACS: 13058 13059 13060 -527 -13061 0 13058 13059 13060 -527 -13062 0 13058 13059 13060 -527 13063 0 c 1+1 --> 2 c (-b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ b^{17, 31}_0 ∧ p_527) -> (-b^{17, 32}_2 ∧ b^{17, 32}_1 ∧ -b^{17, 32}_0) c in CNF: c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ -p_527 ∨ -b^{17, 32}_2 c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ -p_527 ∨ b^{17, 32}_1 c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ -p_527 ∨ -b^{17, 32}_0 c in DIMACS: 13058 13059 -13060 -527 -13061 0 13058 13059 -13060 -527 13062 0 13058 13059 -13060 -527 -13063 0 c 2+1 --> break c (-b^{17, 31}_2 ∧ b^{17, 31}_1 ∧ -b^{17, 31}_0 ∧ p_527) -> break c in CNF: c b^{17, 31}_2 ∨ -b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ -p_527 ∨ break c in DIMACS: 13058 -13059 13060 -527 1162 0 c 2-1 --> 1 c (-b^{17, 31}_2 ∧ b^{17, 31}_1 ∧ -b^{17, 31}_0 ∧ -p_527) -> (-b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ b^{17, 32}_0) c in CNF: c b^{17, 31}_2 ∨ -b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ p_527 ∨ -b^{17, 32}_2 c b^{17, 31}_2 ∨ -b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ p_527 ∨ -b^{17, 32}_1 c b^{17, 31}_2 ∨ -b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ p_527 ∨ b^{17, 32}_0 c in DIMACS: 13058 -13059 13060 527 -13061 0 13058 -13059 13060 527 -13062 0 13058 -13059 13060 527 13063 0 c 1-1 --> 0 c (-b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ b^{17, 31}_0 ∧ -p_527) -> (-b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ -b^{17, 32}_0) c in CNF: c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ p_527 ∨ -b^{17, 32}_2 c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ p_527 ∨ -b^{17, 32}_1 c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ p_527 ∨ -b^{17, 32}_0 c in DIMACS: 13058 13059 -13060 527 -13061 0 13058 13059 -13060 527 -13062 0 13058 13059 -13060 527 -13063 0 c 0-1 --> -1 c (-b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ -b^{17, 31}_0 ∧ -p_527) -> ( b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ b^{17, 32}_0) c in CNF: c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ p_527 ∨ b^{17, 32}_2 c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ p_527 ∨ -b^{17, 32}_1 c b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ p_527 ∨ b^{17, 32}_0 c in DIMACS: 13058 13059 13060 527 13061 0 13058 13059 13060 527 -13062 0 13058 13059 13060 527 13063 0 c -1-1 --> -2 c ( b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ b^{17, 31}_0 ∧ -p_527) -> ( b^{17, 32}_2 ∧ b^{17, 32}_1 ∧ -b^{17, 32}_0) c in CNF: c -b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ p_527 ∨ b^{17, 32}_2 c -b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ p_527 ∨ b^{17, 32}_1 c -b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ p_527 ∨ -b^{17, 32}_0 c in DIMACS: -13058 13059 -13060 527 13061 0 -13058 13059 -13060 527 13062 0 -13058 13059 -13060 527 -13063 0 c -2-1 --> break c ( b^{17, 31}_2 ∧ b^{17, 31}_1 ∧ -b^{17, 31}_0 ∧ -p_527) -> break c in CNF: c -b^{17, 31}_2 ∨ -b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ p_527 ∨ break c in DIMACS: -13058 -13059 13060 527 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 31}_2 ∧ -b^{17, 31}_1 ∧ -b^{17, 31}_0 ∧ true) c in CNF: c -b^{17, 31}_2 ∨ b^{17, 31}_1 ∨ b^{17, 31}_0 ∨ false c in DIMACS: -13058 13059 13060 0 c 3 does not represent an automaton state. c -(-b^{17, 31}_2 ∧ b^{17, 31}_1 ∧ b^{17, 31}_0 ∧ true) c in CNF: c b^{17, 31}_2 ∨ -b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ false c in DIMACS: 13058 -13059 -13060 0 c -3 does not represent an automaton state. c -( b^{17, 31}_2 ∧ b^{17, 31}_1 ∧ b^{17, 31}_0 ∧ true) c in CNF: c -b^{17, 31}_2 ∨ -b^{17, 31}_1 ∨ -b^{17, 31}_0 ∨ false c in DIMACS: -13058 -13059 -13060 0 c i = 32 c -2+1 --> -1 c ( b^{17, 32}_2 ∧ b^{17, 32}_1 ∧ -b^{17, 32}_0 ∧ p_544) -> ( b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ b^{17, 33}_0) c in CNF: c -b^{17, 32}_2 ∨ -b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ -p_544 ∨ b^{17, 33}_2 c -b^{17, 32}_2 ∨ -b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ -p_544 ∨ -b^{17, 33}_1 c -b^{17, 32}_2 ∨ -b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ -p_544 ∨ b^{17, 33}_0 c in DIMACS: -13061 -13062 13063 -544 13064 0 -13061 -13062 13063 -544 -13065 0 -13061 -13062 13063 -544 13066 0 c -1+1 --> 0 c ( b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ b^{17, 32}_0 ∧ p_544) -> (-b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ -b^{17, 33}_0) c in CNF: c -b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ -p_544 ∨ -b^{17, 33}_2 c -b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ -p_544 ∨ -b^{17, 33}_1 c -b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ -p_544 ∨ -b^{17, 33}_0 c in DIMACS: -13061 13062 -13063 -544 -13064 0 -13061 13062 -13063 -544 -13065 0 -13061 13062 -13063 -544 -13066 0 c 0+1 --> 1 c (-b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ -b^{17, 32}_0 ∧ p_544) -> (-b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ b^{17, 33}_0) c in CNF: c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ -p_544 ∨ -b^{17, 33}_2 c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ -p_544 ∨ -b^{17, 33}_1 c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ -p_544 ∨ b^{17, 33}_0 c in DIMACS: 13061 13062 13063 -544 -13064 0 13061 13062 13063 -544 -13065 0 13061 13062 13063 -544 13066 0 c 1+1 --> 2 c (-b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ b^{17, 32}_0 ∧ p_544) -> (-b^{17, 33}_2 ∧ b^{17, 33}_1 ∧ -b^{17, 33}_0) c in CNF: c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ -p_544 ∨ -b^{17, 33}_2 c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ -p_544 ∨ b^{17, 33}_1 c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ -p_544 ∨ -b^{17, 33}_0 c in DIMACS: 13061 13062 -13063 -544 -13064 0 13061 13062 -13063 -544 13065 0 13061 13062 -13063 -544 -13066 0 c 2+1 --> break c (-b^{17, 32}_2 ∧ b^{17, 32}_1 ∧ -b^{17, 32}_0 ∧ p_544) -> break c in CNF: c b^{17, 32}_2 ∨ -b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ -p_544 ∨ break c in DIMACS: 13061 -13062 13063 -544 1162 0 c 2-1 --> 1 c (-b^{17, 32}_2 ∧ b^{17, 32}_1 ∧ -b^{17, 32}_0 ∧ -p_544) -> (-b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ b^{17, 33}_0) c in CNF: c b^{17, 32}_2 ∨ -b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ p_544 ∨ -b^{17, 33}_2 c b^{17, 32}_2 ∨ -b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ p_544 ∨ -b^{17, 33}_1 c b^{17, 32}_2 ∨ -b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ p_544 ∨ b^{17, 33}_0 c in DIMACS: 13061 -13062 13063 544 -13064 0 13061 -13062 13063 544 -13065 0 13061 -13062 13063 544 13066 0 c 1-1 --> 0 c (-b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ b^{17, 32}_0 ∧ -p_544) -> (-b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ -b^{17, 33}_0) c in CNF: c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ p_544 ∨ -b^{17, 33}_2 c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ p_544 ∨ -b^{17, 33}_1 c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ p_544 ∨ -b^{17, 33}_0 c in DIMACS: 13061 13062 -13063 544 -13064 0 13061 13062 -13063 544 -13065 0 13061 13062 -13063 544 -13066 0 c 0-1 --> -1 c (-b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ -b^{17, 32}_0 ∧ -p_544) -> ( b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ b^{17, 33}_0) c in CNF: c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ p_544 ∨ b^{17, 33}_2 c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ p_544 ∨ -b^{17, 33}_1 c b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ p_544 ∨ b^{17, 33}_0 c in DIMACS: 13061 13062 13063 544 13064 0 13061 13062 13063 544 -13065 0 13061 13062 13063 544 13066 0 c -1-1 --> -2 c ( b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ b^{17, 32}_0 ∧ -p_544) -> ( b^{17, 33}_2 ∧ b^{17, 33}_1 ∧ -b^{17, 33}_0) c in CNF: c -b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ p_544 ∨ b^{17, 33}_2 c -b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ p_544 ∨ b^{17, 33}_1 c -b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ p_544 ∨ -b^{17, 33}_0 c in DIMACS: -13061 13062 -13063 544 13064 0 -13061 13062 -13063 544 13065 0 -13061 13062 -13063 544 -13066 0 c -2-1 --> break c ( b^{17, 32}_2 ∧ b^{17, 32}_1 ∧ -b^{17, 32}_0 ∧ -p_544) -> break c in CNF: c -b^{17, 32}_2 ∨ -b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ p_544 ∨ break c in DIMACS: -13061 -13062 13063 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 32}_2 ∧ -b^{17, 32}_1 ∧ -b^{17, 32}_0 ∧ true) c in CNF: c -b^{17, 32}_2 ∨ b^{17, 32}_1 ∨ b^{17, 32}_0 ∨ false c in DIMACS: -13061 13062 13063 0 c 3 does not represent an automaton state. c -(-b^{17, 32}_2 ∧ b^{17, 32}_1 ∧ b^{17, 32}_0 ∧ true) c in CNF: c b^{17, 32}_2 ∨ -b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ false c in DIMACS: 13061 -13062 -13063 0 c -3 does not represent an automaton state. c -( b^{17, 32}_2 ∧ b^{17, 32}_1 ∧ b^{17, 32}_0 ∧ true) c in CNF: c -b^{17, 32}_2 ∨ -b^{17, 32}_1 ∨ -b^{17, 32}_0 ∨ false c in DIMACS: -13061 -13062 -13063 0 c i = 33 c -2+1 --> -1 c ( b^{17, 33}_2 ∧ b^{17, 33}_1 ∧ -b^{17, 33}_0 ∧ p_561) -> ( b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ b^{17, 34}_0) c in CNF: c -b^{17, 33}_2 ∨ -b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ -p_561 ∨ b^{17, 34}_2 c -b^{17, 33}_2 ∨ -b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ -p_561 ∨ -b^{17, 34}_1 c -b^{17, 33}_2 ∨ -b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ -p_561 ∨ b^{17, 34}_0 c in DIMACS: -13064 -13065 13066 -561 13067 0 -13064 -13065 13066 -561 -13068 0 -13064 -13065 13066 -561 13069 0 c -1+1 --> 0 c ( b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ b^{17, 33}_0 ∧ p_561) -> (-b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ -b^{17, 34}_0) c in CNF: c -b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ -p_561 ∨ -b^{17, 34}_2 c -b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ -p_561 ∨ -b^{17, 34}_1 c -b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ -p_561 ∨ -b^{17, 34}_0 c in DIMACS: -13064 13065 -13066 -561 -13067 0 -13064 13065 -13066 -561 -13068 0 -13064 13065 -13066 -561 -13069 0 c 0+1 --> 1 c (-b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ -b^{17, 33}_0 ∧ p_561) -> (-b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ b^{17, 34}_0) c in CNF: c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ -p_561 ∨ -b^{17, 34}_2 c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ -p_561 ∨ -b^{17, 34}_1 c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ -p_561 ∨ b^{17, 34}_0 c in DIMACS: 13064 13065 13066 -561 -13067 0 13064 13065 13066 -561 -13068 0 13064 13065 13066 -561 13069 0 c 1+1 --> 2 c (-b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ b^{17, 33}_0 ∧ p_561) -> (-b^{17, 34}_2 ∧ b^{17, 34}_1 ∧ -b^{17, 34}_0) c in CNF: c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ -p_561 ∨ -b^{17, 34}_2 c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ -p_561 ∨ b^{17, 34}_1 c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ -p_561 ∨ -b^{17, 34}_0 c in DIMACS: 13064 13065 -13066 -561 -13067 0 13064 13065 -13066 -561 13068 0 13064 13065 -13066 -561 -13069 0 c 2+1 --> break c (-b^{17, 33}_2 ∧ b^{17, 33}_1 ∧ -b^{17, 33}_0 ∧ p_561) -> break c in CNF: c b^{17, 33}_2 ∨ -b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ -p_561 ∨ break c in DIMACS: 13064 -13065 13066 -561 1162 0 c 2-1 --> 1 c (-b^{17, 33}_2 ∧ b^{17, 33}_1 ∧ -b^{17, 33}_0 ∧ -p_561) -> (-b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ b^{17, 34}_0) c in CNF: c b^{17, 33}_2 ∨ -b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ p_561 ∨ -b^{17, 34}_2 c b^{17, 33}_2 ∨ -b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ p_561 ∨ -b^{17, 34}_1 c b^{17, 33}_2 ∨ -b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ p_561 ∨ b^{17, 34}_0 c in DIMACS: 13064 -13065 13066 561 -13067 0 13064 -13065 13066 561 -13068 0 13064 -13065 13066 561 13069 0 c 1-1 --> 0 c (-b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ b^{17, 33}_0 ∧ -p_561) -> (-b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ -b^{17, 34}_0) c in CNF: c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ p_561 ∨ -b^{17, 34}_2 c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ p_561 ∨ -b^{17, 34}_1 c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ p_561 ∨ -b^{17, 34}_0 c in DIMACS: 13064 13065 -13066 561 -13067 0 13064 13065 -13066 561 -13068 0 13064 13065 -13066 561 -13069 0 c 0-1 --> -1 c (-b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ -b^{17, 33}_0 ∧ -p_561) -> ( b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ b^{17, 34}_0) c in CNF: c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ p_561 ∨ b^{17, 34}_2 c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ p_561 ∨ -b^{17, 34}_1 c b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ p_561 ∨ b^{17, 34}_0 c in DIMACS: 13064 13065 13066 561 13067 0 13064 13065 13066 561 -13068 0 13064 13065 13066 561 13069 0 c -1-1 --> -2 c ( b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ b^{17, 33}_0 ∧ -p_561) -> ( b^{17, 34}_2 ∧ b^{17, 34}_1 ∧ -b^{17, 34}_0) c in CNF: c -b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ p_561 ∨ b^{17, 34}_2 c -b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ p_561 ∨ b^{17, 34}_1 c -b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ p_561 ∨ -b^{17, 34}_0 c in DIMACS: -13064 13065 -13066 561 13067 0 -13064 13065 -13066 561 13068 0 -13064 13065 -13066 561 -13069 0 c -2-1 --> break c ( b^{17, 33}_2 ∧ b^{17, 33}_1 ∧ -b^{17, 33}_0 ∧ -p_561) -> break c in CNF: c -b^{17, 33}_2 ∨ -b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ p_561 ∨ break c in DIMACS: -13064 -13065 13066 561 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 33}_2 ∧ -b^{17, 33}_1 ∧ -b^{17, 33}_0 ∧ true) c in CNF: c -b^{17, 33}_2 ∨ b^{17, 33}_1 ∨ b^{17, 33}_0 ∨ false c in DIMACS: -13064 13065 13066 0 c 3 does not represent an automaton state. c -(-b^{17, 33}_2 ∧ b^{17, 33}_1 ∧ b^{17, 33}_0 ∧ true) c in CNF: c b^{17, 33}_2 ∨ -b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ false c in DIMACS: 13064 -13065 -13066 0 c -3 does not represent an automaton state. c -( b^{17, 33}_2 ∧ b^{17, 33}_1 ∧ b^{17, 33}_0 ∧ true) c in CNF: c -b^{17, 33}_2 ∨ -b^{17, 33}_1 ∨ -b^{17, 33}_0 ∨ false c in DIMACS: -13064 -13065 -13066 0 c i = 34 c -2+1 --> -1 c ( b^{17, 34}_2 ∧ b^{17, 34}_1 ∧ -b^{17, 34}_0 ∧ p_578) -> ( b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ b^{17, 35}_0) c in CNF: c -b^{17, 34}_2 ∨ -b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ -p_578 ∨ b^{17, 35}_2 c -b^{17, 34}_2 ∨ -b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ -p_578 ∨ -b^{17, 35}_1 c -b^{17, 34}_2 ∨ -b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ -p_578 ∨ b^{17, 35}_0 c in DIMACS: -13067 -13068 13069 -578 13070 0 -13067 -13068 13069 -578 -13071 0 -13067 -13068 13069 -578 13072 0 c -1+1 --> 0 c ( b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ b^{17, 34}_0 ∧ p_578) -> (-b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ -b^{17, 35}_0) c in CNF: c -b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ -p_578 ∨ -b^{17, 35}_2 c -b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ -p_578 ∨ -b^{17, 35}_1 c -b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ -p_578 ∨ -b^{17, 35}_0 c in DIMACS: -13067 13068 -13069 -578 -13070 0 -13067 13068 -13069 -578 -13071 0 -13067 13068 -13069 -578 -13072 0 c 0+1 --> 1 c (-b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ -b^{17, 34}_0 ∧ p_578) -> (-b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ b^{17, 35}_0) c in CNF: c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ -p_578 ∨ -b^{17, 35}_2 c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ -p_578 ∨ -b^{17, 35}_1 c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ -p_578 ∨ b^{17, 35}_0 c in DIMACS: 13067 13068 13069 -578 -13070 0 13067 13068 13069 -578 -13071 0 13067 13068 13069 -578 13072 0 c 1+1 --> 2 c (-b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ b^{17, 34}_0 ∧ p_578) -> (-b^{17, 35}_2 ∧ b^{17, 35}_1 ∧ -b^{17, 35}_0) c in CNF: c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ -p_578 ∨ -b^{17, 35}_2 c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ -p_578 ∨ b^{17, 35}_1 c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ -p_578 ∨ -b^{17, 35}_0 c in DIMACS: 13067 13068 -13069 -578 -13070 0 13067 13068 -13069 -578 13071 0 13067 13068 -13069 -578 -13072 0 c 2+1 --> break c (-b^{17, 34}_2 ∧ b^{17, 34}_1 ∧ -b^{17, 34}_0 ∧ p_578) -> break c in CNF: c b^{17, 34}_2 ∨ -b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ -p_578 ∨ break c in DIMACS: 13067 -13068 13069 -578 1162 0 c 2-1 --> 1 c (-b^{17, 34}_2 ∧ b^{17, 34}_1 ∧ -b^{17, 34}_0 ∧ -p_578) -> (-b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ b^{17, 35}_0) c in CNF: c b^{17, 34}_2 ∨ -b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ p_578 ∨ -b^{17, 35}_2 c b^{17, 34}_2 ∨ -b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ p_578 ∨ -b^{17, 35}_1 c b^{17, 34}_2 ∨ -b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ p_578 ∨ b^{17, 35}_0 c in DIMACS: 13067 -13068 13069 578 -13070 0 13067 -13068 13069 578 -13071 0 13067 -13068 13069 578 13072 0 c 1-1 --> 0 c (-b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ b^{17, 34}_0 ∧ -p_578) -> (-b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ -b^{17, 35}_0) c in CNF: c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ p_578 ∨ -b^{17, 35}_2 c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ p_578 ∨ -b^{17, 35}_1 c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ p_578 ∨ -b^{17, 35}_0 c in DIMACS: 13067 13068 -13069 578 -13070 0 13067 13068 -13069 578 -13071 0 13067 13068 -13069 578 -13072 0 c 0-1 --> -1 c (-b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ -b^{17, 34}_0 ∧ -p_578) -> ( b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ b^{17, 35}_0) c in CNF: c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ p_578 ∨ b^{17, 35}_2 c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ p_578 ∨ -b^{17, 35}_1 c b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ p_578 ∨ b^{17, 35}_0 c in DIMACS: 13067 13068 13069 578 13070 0 13067 13068 13069 578 -13071 0 13067 13068 13069 578 13072 0 c -1-1 --> -2 c ( b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ b^{17, 34}_0 ∧ -p_578) -> ( b^{17, 35}_2 ∧ b^{17, 35}_1 ∧ -b^{17, 35}_0) c in CNF: c -b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ p_578 ∨ b^{17, 35}_2 c -b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ p_578 ∨ b^{17, 35}_1 c -b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ p_578 ∨ -b^{17, 35}_0 c in DIMACS: -13067 13068 -13069 578 13070 0 -13067 13068 -13069 578 13071 0 -13067 13068 -13069 578 -13072 0 c -2-1 --> break c ( b^{17, 34}_2 ∧ b^{17, 34}_1 ∧ -b^{17, 34}_0 ∧ -p_578) -> break c in CNF: c -b^{17, 34}_2 ∨ -b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ p_578 ∨ break c in DIMACS: -13067 -13068 13069 578 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 34}_2 ∧ -b^{17, 34}_1 ∧ -b^{17, 34}_0 ∧ true) c in CNF: c -b^{17, 34}_2 ∨ b^{17, 34}_1 ∨ b^{17, 34}_0 ∨ false c in DIMACS: -13067 13068 13069 0 c 3 does not represent an automaton state. c -(-b^{17, 34}_2 ∧ b^{17, 34}_1 ∧ b^{17, 34}_0 ∧ true) c in CNF: c b^{17, 34}_2 ∨ -b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ false c in DIMACS: 13067 -13068 -13069 0 c -3 does not represent an automaton state. c -( b^{17, 34}_2 ∧ b^{17, 34}_1 ∧ b^{17, 34}_0 ∧ true) c in CNF: c -b^{17, 34}_2 ∨ -b^{17, 34}_1 ∨ -b^{17, 34}_0 ∨ false c in DIMACS: -13067 -13068 -13069 0 c i = 35 c -2+1 --> -1 c ( b^{17, 35}_2 ∧ b^{17, 35}_1 ∧ -b^{17, 35}_0 ∧ p_595) -> ( b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ b^{17, 36}_0) c in CNF: c -b^{17, 35}_2 ∨ -b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ -p_595 ∨ b^{17, 36}_2 c -b^{17, 35}_2 ∨ -b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ -p_595 ∨ -b^{17, 36}_1 c -b^{17, 35}_2 ∨ -b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ -p_595 ∨ b^{17, 36}_0 c in DIMACS: -13070 -13071 13072 -595 13073 0 -13070 -13071 13072 -595 -13074 0 -13070 -13071 13072 -595 13075 0 c -1+1 --> 0 c ( b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ b^{17, 35}_0 ∧ p_595) -> (-b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ -b^{17, 36}_0) c in CNF: c -b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ -p_595 ∨ -b^{17, 36}_2 c -b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ -p_595 ∨ -b^{17, 36}_1 c -b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ -p_595 ∨ -b^{17, 36}_0 c in DIMACS: -13070 13071 -13072 -595 -13073 0 -13070 13071 -13072 -595 -13074 0 -13070 13071 -13072 -595 -13075 0 c 0+1 --> 1 c (-b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ -b^{17, 35}_0 ∧ p_595) -> (-b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ b^{17, 36}_0) c in CNF: c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ -p_595 ∨ -b^{17, 36}_2 c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ -p_595 ∨ -b^{17, 36}_1 c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ -p_595 ∨ b^{17, 36}_0 c in DIMACS: 13070 13071 13072 -595 -13073 0 13070 13071 13072 -595 -13074 0 13070 13071 13072 -595 13075 0 c 1+1 --> 2 c (-b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ b^{17, 35}_0 ∧ p_595) -> (-b^{17, 36}_2 ∧ b^{17, 36}_1 ∧ -b^{17, 36}_0) c in CNF: c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ -p_595 ∨ -b^{17, 36}_2 c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ -p_595 ∨ b^{17, 36}_1 c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ -p_595 ∨ -b^{17, 36}_0 c in DIMACS: 13070 13071 -13072 -595 -13073 0 13070 13071 -13072 -595 13074 0 13070 13071 -13072 -595 -13075 0 c 2+1 --> break c (-b^{17, 35}_2 ∧ b^{17, 35}_1 ∧ -b^{17, 35}_0 ∧ p_595) -> break c in CNF: c b^{17, 35}_2 ∨ -b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ -p_595 ∨ break c in DIMACS: 13070 -13071 13072 -595 1162 0 c 2-1 --> 1 c (-b^{17, 35}_2 ∧ b^{17, 35}_1 ∧ -b^{17, 35}_0 ∧ -p_595) -> (-b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ b^{17, 36}_0) c in CNF: c b^{17, 35}_2 ∨ -b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ p_595 ∨ -b^{17, 36}_2 c b^{17, 35}_2 ∨ -b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ p_595 ∨ -b^{17, 36}_1 c b^{17, 35}_2 ∨ -b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ p_595 ∨ b^{17, 36}_0 c in DIMACS: 13070 -13071 13072 595 -13073 0 13070 -13071 13072 595 -13074 0 13070 -13071 13072 595 13075 0 c 1-1 --> 0 c (-b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ b^{17, 35}_0 ∧ -p_595) -> (-b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ -b^{17, 36}_0) c in CNF: c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ p_595 ∨ -b^{17, 36}_2 c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ p_595 ∨ -b^{17, 36}_1 c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ p_595 ∨ -b^{17, 36}_0 c in DIMACS: 13070 13071 -13072 595 -13073 0 13070 13071 -13072 595 -13074 0 13070 13071 -13072 595 -13075 0 c 0-1 --> -1 c (-b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ -b^{17, 35}_0 ∧ -p_595) -> ( b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ b^{17, 36}_0) c in CNF: c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ p_595 ∨ b^{17, 36}_2 c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ p_595 ∨ -b^{17, 36}_1 c b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ p_595 ∨ b^{17, 36}_0 c in DIMACS: 13070 13071 13072 595 13073 0 13070 13071 13072 595 -13074 0 13070 13071 13072 595 13075 0 c -1-1 --> -2 c ( b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ b^{17, 35}_0 ∧ -p_595) -> ( b^{17, 36}_2 ∧ b^{17, 36}_1 ∧ -b^{17, 36}_0) c in CNF: c -b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ p_595 ∨ b^{17, 36}_2 c -b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ p_595 ∨ b^{17, 36}_1 c -b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ p_595 ∨ -b^{17, 36}_0 c in DIMACS: -13070 13071 -13072 595 13073 0 -13070 13071 -13072 595 13074 0 -13070 13071 -13072 595 -13075 0 c -2-1 --> break c ( b^{17, 35}_2 ∧ b^{17, 35}_1 ∧ -b^{17, 35}_0 ∧ -p_595) -> break c in CNF: c -b^{17, 35}_2 ∨ -b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ p_595 ∨ break c in DIMACS: -13070 -13071 13072 595 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 35}_2 ∧ -b^{17, 35}_1 ∧ -b^{17, 35}_0 ∧ true) c in CNF: c -b^{17, 35}_2 ∨ b^{17, 35}_1 ∨ b^{17, 35}_0 ∨ false c in DIMACS: -13070 13071 13072 0 c 3 does not represent an automaton state. c -(-b^{17, 35}_2 ∧ b^{17, 35}_1 ∧ b^{17, 35}_0 ∧ true) c in CNF: c b^{17, 35}_2 ∨ -b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ false c in DIMACS: 13070 -13071 -13072 0 c -3 does not represent an automaton state. c -( b^{17, 35}_2 ∧ b^{17, 35}_1 ∧ b^{17, 35}_0 ∧ true) c in CNF: c -b^{17, 35}_2 ∨ -b^{17, 35}_1 ∨ -b^{17, 35}_0 ∨ false c in DIMACS: -13070 -13071 -13072 0 c i = 36 c -2+1 --> -1 c ( b^{17, 36}_2 ∧ b^{17, 36}_1 ∧ -b^{17, 36}_0 ∧ p_612) -> ( b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ b^{17, 37}_0) c in CNF: c -b^{17, 36}_2 ∨ -b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ -p_612 ∨ b^{17, 37}_2 c -b^{17, 36}_2 ∨ -b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ -p_612 ∨ -b^{17, 37}_1 c -b^{17, 36}_2 ∨ -b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ -p_612 ∨ b^{17, 37}_0 c in DIMACS: -13073 -13074 13075 -612 13076 0 -13073 -13074 13075 -612 -13077 0 -13073 -13074 13075 -612 13078 0 c -1+1 --> 0 c ( b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ b^{17, 36}_0 ∧ p_612) -> (-b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ -b^{17, 37}_0) c in CNF: c -b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ -p_612 ∨ -b^{17, 37}_2 c -b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ -p_612 ∨ -b^{17, 37}_1 c -b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ -p_612 ∨ -b^{17, 37}_0 c in DIMACS: -13073 13074 -13075 -612 -13076 0 -13073 13074 -13075 -612 -13077 0 -13073 13074 -13075 -612 -13078 0 c 0+1 --> 1 c (-b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ -b^{17, 36}_0 ∧ p_612) -> (-b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ b^{17, 37}_0) c in CNF: c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ -p_612 ∨ -b^{17, 37}_2 c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ -p_612 ∨ -b^{17, 37}_1 c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ -p_612 ∨ b^{17, 37}_0 c in DIMACS: 13073 13074 13075 -612 -13076 0 13073 13074 13075 -612 -13077 0 13073 13074 13075 -612 13078 0 c 1+1 --> 2 c (-b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ b^{17, 36}_0 ∧ p_612) -> (-b^{17, 37}_2 ∧ b^{17, 37}_1 ∧ -b^{17, 37}_0) c in CNF: c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ -p_612 ∨ -b^{17, 37}_2 c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ -p_612 ∨ b^{17, 37}_1 c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ -p_612 ∨ -b^{17, 37}_0 c in DIMACS: 13073 13074 -13075 -612 -13076 0 13073 13074 -13075 -612 13077 0 13073 13074 -13075 -612 -13078 0 c 2+1 --> break c (-b^{17, 36}_2 ∧ b^{17, 36}_1 ∧ -b^{17, 36}_0 ∧ p_612) -> break c in CNF: c b^{17, 36}_2 ∨ -b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ -p_612 ∨ break c in DIMACS: 13073 -13074 13075 -612 1162 0 c 2-1 --> 1 c (-b^{17, 36}_2 ∧ b^{17, 36}_1 ∧ -b^{17, 36}_0 ∧ -p_612) -> (-b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ b^{17, 37}_0) c in CNF: c b^{17, 36}_2 ∨ -b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ p_612 ∨ -b^{17, 37}_2 c b^{17, 36}_2 ∨ -b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ p_612 ∨ -b^{17, 37}_1 c b^{17, 36}_2 ∨ -b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ p_612 ∨ b^{17, 37}_0 c in DIMACS: 13073 -13074 13075 612 -13076 0 13073 -13074 13075 612 -13077 0 13073 -13074 13075 612 13078 0 c 1-1 --> 0 c (-b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ b^{17, 36}_0 ∧ -p_612) -> (-b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ -b^{17, 37}_0) c in CNF: c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ p_612 ∨ -b^{17, 37}_2 c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ p_612 ∨ -b^{17, 37}_1 c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ p_612 ∨ -b^{17, 37}_0 c in DIMACS: 13073 13074 -13075 612 -13076 0 13073 13074 -13075 612 -13077 0 13073 13074 -13075 612 -13078 0 c 0-1 --> -1 c (-b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ -b^{17, 36}_0 ∧ -p_612) -> ( b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ b^{17, 37}_0) c in CNF: c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ p_612 ∨ b^{17, 37}_2 c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ p_612 ∨ -b^{17, 37}_1 c b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ p_612 ∨ b^{17, 37}_0 c in DIMACS: 13073 13074 13075 612 13076 0 13073 13074 13075 612 -13077 0 13073 13074 13075 612 13078 0 c -1-1 --> -2 c ( b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ b^{17, 36}_0 ∧ -p_612) -> ( b^{17, 37}_2 ∧ b^{17, 37}_1 ∧ -b^{17, 37}_0) c in CNF: c -b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ p_612 ∨ b^{17, 37}_2 c -b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ p_612 ∨ b^{17, 37}_1 c -b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ p_612 ∨ -b^{17, 37}_0 c in DIMACS: -13073 13074 -13075 612 13076 0 -13073 13074 -13075 612 13077 0 -13073 13074 -13075 612 -13078 0 c -2-1 --> break c ( b^{17, 36}_2 ∧ b^{17, 36}_1 ∧ -b^{17, 36}_0 ∧ -p_612) -> break c in CNF: c -b^{17, 36}_2 ∨ -b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ p_612 ∨ break c in DIMACS: -13073 -13074 13075 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 36}_2 ∧ -b^{17, 36}_1 ∧ -b^{17, 36}_0 ∧ true) c in CNF: c -b^{17, 36}_2 ∨ b^{17, 36}_1 ∨ b^{17, 36}_0 ∨ false c in DIMACS: -13073 13074 13075 0 c 3 does not represent an automaton state. c -(-b^{17, 36}_2 ∧ b^{17, 36}_1 ∧ b^{17, 36}_0 ∧ true) c in CNF: c b^{17, 36}_2 ∨ -b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ false c in DIMACS: 13073 -13074 -13075 0 c -3 does not represent an automaton state. c -( b^{17, 36}_2 ∧ b^{17, 36}_1 ∧ b^{17, 36}_0 ∧ true) c in CNF: c -b^{17, 36}_2 ∨ -b^{17, 36}_1 ∨ -b^{17, 36}_0 ∨ false c in DIMACS: -13073 -13074 -13075 0 c i = 37 c -2+1 --> -1 c ( b^{17, 37}_2 ∧ b^{17, 37}_1 ∧ -b^{17, 37}_0 ∧ p_629) -> ( b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ b^{17, 38}_0) c in CNF: c -b^{17, 37}_2 ∨ -b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ -p_629 ∨ b^{17, 38}_2 c -b^{17, 37}_2 ∨ -b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ -p_629 ∨ -b^{17, 38}_1 c -b^{17, 37}_2 ∨ -b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ -p_629 ∨ b^{17, 38}_0 c in DIMACS: -13076 -13077 13078 -629 13079 0 -13076 -13077 13078 -629 -13080 0 -13076 -13077 13078 -629 13081 0 c -1+1 --> 0 c ( b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ b^{17, 37}_0 ∧ p_629) -> (-b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ -b^{17, 38}_0) c in CNF: c -b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ -p_629 ∨ -b^{17, 38}_2 c -b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ -p_629 ∨ -b^{17, 38}_1 c -b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ -p_629 ∨ -b^{17, 38}_0 c in DIMACS: -13076 13077 -13078 -629 -13079 0 -13076 13077 -13078 -629 -13080 0 -13076 13077 -13078 -629 -13081 0 c 0+1 --> 1 c (-b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ -b^{17, 37}_0 ∧ p_629) -> (-b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ b^{17, 38}_0) c in CNF: c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ -p_629 ∨ -b^{17, 38}_2 c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ -p_629 ∨ -b^{17, 38}_1 c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ -p_629 ∨ b^{17, 38}_0 c in DIMACS: 13076 13077 13078 -629 -13079 0 13076 13077 13078 -629 -13080 0 13076 13077 13078 -629 13081 0 c 1+1 --> 2 c (-b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ b^{17, 37}_0 ∧ p_629) -> (-b^{17, 38}_2 ∧ b^{17, 38}_1 ∧ -b^{17, 38}_0) c in CNF: c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ -p_629 ∨ -b^{17, 38}_2 c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ -p_629 ∨ b^{17, 38}_1 c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ -p_629 ∨ -b^{17, 38}_0 c in DIMACS: 13076 13077 -13078 -629 -13079 0 13076 13077 -13078 -629 13080 0 13076 13077 -13078 -629 -13081 0 c 2+1 --> break c (-b^{17, 37}_2 ∧ b^{17, 37}_1 ∧ -b^{17, 37}_0 ∧ p_629) -> break c in CNF: c b^{17, 37}_2 ∨ -b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ -p_629 ∨ break c in DIMACS: 13076 -13077 13078 -629 1162 0 c 2-1 --> 1 c (-b^{17, 37}_2 ∧ b^{17, 37}_1 ∧ -b^{17, 37}_0 ∧ -p_629) -> (-b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ b^{17, 38}_0) c in CNF: c b^{17, 37}_2 ∨ -b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ p_629 ∨ -b^{17, 38}_2 c b^{17, 37}_2 ∨ -b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ p_629 ∨ -b^{17, 38}_1 c b^{17, 37}_2 ∨ -b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ p_629 ∨ b^{17, 38}_0 c in DIMACS: 13076 -13077 13078 629 -13079 0 13076 -13077 13078 629 -13080 0 13076 -13077 13078 629 13081 0 c 1-1 --> 0 c (-b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ b^{17, 37}_0 ∧ -p_629) -> (-b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ -b^{17, 38}_0) c in CNF: c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ p_629 ∨ -b^{17, 38}_2 c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ p_629 ∨ -b^{17, 38}_1 c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ p_629 ∨ -b^{17, 38}_0 c in DIMACS: 13076 13077 -13078 629 -13079 0 13076 13077 -13078 629 -13080 0 13076 13077 -13078 629 -13081 0 c 0-1 --> -1 c (-b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ -b^{17, 37}_0 ∧ -p_629) -> ( b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ b^{17, 38}_0) c in CNF: c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ p_629 ∨ b^{17, 38}_2 c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ p_629 ∨ -b^{17, 38}_1 c b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ p_629 ∨ b^{17, 38}_0 c in DIMACS: 13076 13077 13078 629 13079 0 13076 13077 13078 629 -13080 0 13076 13077 13078 629 13081 0 c -1-1 --> -2 c ( b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ b^{17, 37}_0 ∧ -p_629) -> ( b^{17, 38}_2 ∧ b^{17, 38}_1 ∧ -b^{17, 38}_0) c in CNF: c -b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ p_629 ∨ b^{17, 38}_2 c -b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ p_629 ∨ b^{17, 38}_1 c -b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ p_629 ∨ -b^{17, 38}_0 c in DIMACS: -13076 13077 -13078 629 13079 0 -13076 13077 -13078 629 13080 0 -13076 13077 -13078 629 -13081 0 c -2-1 --> break c ( b^{17, 37}_2 ∧ b^{17, 37}_1 ∧ -b^{17, 37}_0 ∧ -p_629) -> break c in CNF: c -b^{17, 37}_2 ∨ -b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ p_629 ∨ break c in DIMACS: -13076 -13077 13078 629 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 37}_2 ∧ -b^{17, 37}_1 ∧ -b^{17, 37}_0 ∧ true) c in CNF: c -b^{17, 37}_2 ∨ b^{17, 37}_1 ∨ b^{17, 37}_0 ∨ false c in DIMACS: -13076 13077 13078 0 c 3 does not represent an automaton state. c -(-b^{17, 37}_2 ∧ b^{17, 37}_1 ∧ b^{17, 37}_0 ∧ true) c in CNF: c b^{17, 37}_2 ∨ -b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ false c in DIMACS: 13076 -13077 -13078 0 c -3 does not represent an automaton state. c -( b^{17, 37}_2 ∧ b^{17, 37}_1 ∧ b^{17, 37}_0 ∧ true) c in CNF: c -b^{17, 37}_2 ∨ -b^{17, 37}_1 ∨ -b^{17, 37}_0 ∨ false c in DIMACS: -13076 -13077 -13078 0 c i = 38 c -2+1 --> -1 c ( b^{17, 38}_2 ∧ b^{17, 38}_1 ∧ -b^{17, 38}_0 ∧ p_646) -> ( b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ b^{17, 39}_0) c in CNF: c -b^{17, 38}_2 ∨ -b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ -p_646 ∨ b^{17, 39}_2 c -b^{17, 38}_2 ∨ -b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ -p_646 ∨ -b^{17, 39}_1 c -b^{17, 38}_2 ∨ -b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ -p_646 ∨ b^{17, 39}_0 c in DIMACS: -13079 -13080 13081 -646 13082 0 -13079 -13080 13081 -646 -13083 0 -13079 -13080 13081 -646 13084 0 c -1+1 --> 0 c ( b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ b^{17, 38}_0 ∧ p_646) -> (-b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ -b^{17, 39}_0) c in CNF: c -b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ -p_646 ∨ -b^{17, 39}_2 c -b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ -p_646 ∨ -b^{17, 39}_1 c -b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ -p_646 ∨ -b^{17, 39}_0 c in DIMACS: -13079 13080 -13081 -646 -13082 0 -13079 13080 -13081 -646 -13083 0 -13079 13080 -13081 -646 -13084 0 c 0+1 --> 1 c (-b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ -b^{17, 38}_0 ∧ p_646) -> (-b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ b^{17, 39}_0) c in CNF: c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ -p_646 ∨ -b^{17, 39}_2 c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ -p_646 ∨ -b^{17, 39}_1 c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ -p_646 ∨ b^{17, 39}_0 c in DIMACS: 13079 13080 13081 -646 -13082 0 13079 13080 13081 -646 -13083 0 13079 13080 13081 -646 13084 0 c 1+1 --> 2 c (-b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ b^{17, 38}_0 ∧ p_646) -> (-b^{17, 39}_2 ∧ b^{17, 39}_1 ∧ -b^{17, 39}_0) c in CNF: c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ -p_646 ∨ -b^{17, 39}_2 c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ -p_646 ∨ b^{17, 39}_1 c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ -p_646 ∨ -b^{17, 39}_0 c in DIMACS: 13079 13080 -13081 -646 -13082 0 13079 13080 -13081 -646 13083 0 13079 13080 -13081 -646 -13084 0 c 2+1 --> break c (-b^{17, 38}_2 ∧ b^{17, 38}_1 ∧ -b^{17, 38}_0 ∧ p_646) -> break c in CNF: c b^{17, 38}_2 ∨ -b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ -p_646 ∨ break c in DIMACS: 13079 -13080 13081 -646 1162 0 c 2-1 --> 1 c (-b^{17, 38}_2 ∧ b^{17, 38}_1 ∧ -b^{17, 38}_0 ∧ -p_646) -> (-b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ b^{17, 39}_0) c in CNF: c b^{17, 38}_2 ∨ -b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ p_646 ∨ -b^{17, 39}_2 c b^{17, 38}_2 ∨ -b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ p_646 ∨ -b^{17, 39}_1 c b^{17, 38}_2 ∨ -b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ p_646 ∨ b^{17, 39}_0 c in DIMACS: 13079 -13080 13081 646 -13082 0 13079 -13080 13081 646 -13083 0 13079 -13080 13081 646 13084 0 c 1-1 --> 0 c (-b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ b^{17, 38}_0 ∧ -p_646) -> (-b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ -b^{17, 39}_0) c in CNF: c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ p_646 ∨ -b^{17, 39}_2 c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ p_646 ∨ -b^{17, 39}_1 c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ p_646 ∨ -b^{17, 39}_0 c in DIMACS: 13079 13080 -13081 646 -13082 0 13079 13080 -13081 646 -13083 0 13079 13080 -13081 646 -13084 0 c 0-1 --> -1 c (-b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ -b^{17, 38}_0 ∧ -p_646) -> ( b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ b^{17, 39}_0) c in CNF: c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ p_646 ∨ b^{17, 39}_2 c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ p_646 ∨ -b^{17, 39}_1 c b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ p_646 ∨ b^{17, 39}_0 c in DIMACS: 13079 13080 13081 646 13082 0 13079 13080 13081 646 -13083 0 13079 13080 13081 646 13084 0 c -1-1 --> -2 c ( b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ b^{17, 38}_0 ∧ -p_646) -> ( b^{17, 39}_2 ∧ b^{17, 39}_1 ∧ -b^{17, 39}_0) c in CNF: c -b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ p_646 ∨ b^{17, 39}_2 c -b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ p_646 ∨ b^{17, 39}_1 c -b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ p_646 ∨ -b^{17, 39}_0 c in DIMACS: -13079 13080 -13081 646 13082 0 -13079 13080 -13081 646 13083 0 -13079 13080 -13081 646 -13084 0 c -2-1 --> break c ( b^{17, 38}_2 ∧ b^{17, 38}_1 ∧ -b^{17, 38}_0 ∧ -p_646) -> break c in CNF: c -b^{17, 38}_2 ∨ -b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ p_646 ∨ break c in DIMACS: -13079 -13080 13081 646 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 38}_2 ∧ -b^{17, 38}_1 ∧ -b^{17, 38}_0 ∧ true) c in CNF: c -b^{17, 38}_2 ∨ b^{17, 38}_1 ∨ b^{17, 38}_0 ∨ false c in DIMACS: -13079 13080 13081 0 c 3 does not represent an automaton state. c -(-b^{17, 38}_2 ∧ b^{17, 38}_1 ∧ b^{17, 38}_0 ∧ true) c in CNF: c b^{17, 38}_2 ∨ -b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ false c in DIMACS: 13079 -13080 -13081 0 c -3 does not represent an automaton state. c -( b^{17, 38}_2 ∧ b^{17, 38}_1 ∧ b^{17, 38}_0 ∧ true) c in CNF: c -b^{17, 38}_2 ∨ -b^{17, 38}_1 ∨ -b^{17, 38}_0 ∨ false c in DIMACS: -13079 -13080 -13081 0 c i = 39 c -2+1 --> -1 c ( b^{17, 39}_2 ∧ b^{17, 39}_1 ∧ -b^{17, 39}_0 ∧ p_663) -> ( b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ b^{17, 40}_0) c in CNF: c -b^{17, 39}_2 ∨ -b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ -p_663 ∨ b^{17, 40}_2 c -b^{17, 39}_2 ∨ -b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ -p_663 ∨ -b^{17, 40}_1 c -b^{17, 39}_2 ∨ -b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ -p_663 ∨ b^{17, 40}_0 c in DIMACS: -13082 -13083 13084 -663 13085 0 -13082 -13083 13084 -663 -13086 0 -13082 -13083 13084 -663 13087 0 c -1+1 --> 0 c ( b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ b^{17, 39}_0 ∧ p_663) -> (-b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ -b^{17, 40}_0) c in CNF: c -b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ -p_663 ∨ -b^{17, 40}_2 c -b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ -p_663 ∨ -b^{17, 40}_1 c -b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ -p_663 ∨ -b^{17, 40}_0 c in DIMACS: -13082 13083 -13084 -663 -13085 0 -13082 13083 -13084 -663 -13086 0 -13082 13083 -13084 -663 -13087 0 c 0+1 --> 1 c (-b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ -b^{17, 39}_0 ∧ p_663) -> (-b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ b^{17, 40}_0) c in CNF: c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ -p_663 ∨ -b^{17, 40}_2 c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ -p_663 ∨ -b^{17, 40}_1 c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ -p_663 ∨ b^{17, 40}_0 c in DIMACS: 13082 13083 13084 -663 -13085 0 13082 13083 13084 -663 -13086 0 13082 13083 13084 -663 13087 0 c 1+1 --> 2 c (-b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ b^{17, 39}_0 ∧ p_663) -> (-b^{17, 40}_2 ∧ b^{17, 40}_1 ∧ -b^{17, 40}_0) c in CNF: c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ -p_663 ∨ -b^{17, 40}_2 c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ -p_663 ∨ b^{17, 40}_1 c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ -p_663 ∨ -b^{17, 40}_0 c in DIMACS: 13082 13083 -13084 -663 -13085 0 13082 13083 -13084 -663 13086 0 13082 13083 -13084 -663 -13087 0 c 2+1 --> break c (-b^{17, 39}_2 ∧ b^{17, 39}_1 ∧ -b^{17, 39}_0 ∧ p_663) -> break c in CNF: c b^{17, 39}_2 ∨ -b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ -p_663 ∨ break c in DIMACS: 13082 -13083 13084 -663 1162 0 c 2-1 --> 1 c (-b^{17, 39}_2 ∧ b^{17, 39}_1 ∧ -b^{17, 39}_0 ∧ -p_663) -> (-b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ b^{17, 40}_0) c in CNF: c b^{17, 39}_2 ∨ -b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ p_663 ∨ -b^{17, 40}_2 c b^{17, 39}_2 ∨ -b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ p_663 ∨ -b^{17, 40}_1 c b^{17, 39}_2 ∨ -b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ p_663 ∨ b^{17, 40}_0 c in DIMACS: 13082 -13083 13084 663 -13085 0 13082 -13083 13084 663 -13086 0 13082 -13083 13084 663 13087 0 c 1-1 --> 0 c (-b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ b^{17, 39}_0 ∧ -p_663) -> (-b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ -b^{17, 40}_0) c in CNF: c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ p_663 ∨ -b^{17, 40}_2 c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ p_663 ∨ -b^{17, 40}_1 c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ p_663 ∨ -b^{17, 40}_0 c in DIMACS: 13082 13083 -13084 663 -13085 0 13082 13083 -13084 663 -13086 0 13082 13083 -13084 663 -13087 0 c 0-1 --> -1 c (-b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ -b^{17, 39}_0 ∧ -p_663) -> ( b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ b^{17, 40}_0) c in CNF: c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ p_663 ∨ b^{17, 40}_2 c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ p_663 ∨ -b^{17, 40}_1 c b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ p_663 ∨ b^{17, 40}_0 c in DIMACS: 13082 13083 13084 663 13085 0 13082 13083 13084 663 -13086 0 13082 13083 13084 663 13087 0 c -1-1 --> -2 c ( b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ b^{17, 39}_0 ∧ -p_663) -> ( b^{17, 40}_2 ∧ b^{17, 40}_1 ∧ -b^{17, 40}_0) c in CNF: c -b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ p_663 ∨ b^{17, 40}_2 c -b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ p_663 ∨ b^{17, 40}_1 c -b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ p_663 ∨ -b^{17, 40}_0 c in DIMACS: -13082 13083 -13084 663 13085 0 -13082 13083 -13084 663 13086 0 -13082 13083 -13084 663 -13087 0 c -2-1 --> break c ( b^{17, 39}_2 ∧ b^{17, 39}_1 ∧ -b^{17, 39}_0 ∧ -p_663) -> break c in CNF: c -b^{17, 39}_2 ∨ -b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ p_663 ∨ break c in DIMACS: -13082 -13083 13084 663 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 39}_2 ∧ -b^{17, 39}_1 ∧ -b^{17, 39}_0 ∧ true) c in CNF: c -b^{17, 39}_2 ∨ b^{17, 39}_1 ∨ b^{17, 39}_0 ∨ false c in DIMACS: -13082 13083 13084 0 c 3 does not represent an automaton state. c -(-b^{17, 39}_2 ∧ b^{17, 39}_1 ∧ b^{17, 39}_0 ∧ true) c in CNF: c b^{17, 39}_2 ∨ -b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ false c in DIMACS: 13082 -13083 -13084 0 c -3 does not represent an automaton state. c -( b^{17, 39}_2 ∧ b^{17, 39}_1 ∧ b^{17, 39}_0 ∧ true) c in CNF: c -b^{17, 39}_2 ∨ -b^{17, 39}_1 ∨ -b^{17, 39}_0 ∨ false c in DIMACS: -13082 -13083 -13084 0 c i = 40 c -2+1 --> -1 c ( b^{17, 40}_2 ∧ b^{17, 40}_1 ∧ -b^{17, 40}_0 ∧ p_680) -> ( b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ b^{17, 41}_0) c in CNF: c -b^{17, 40}_2 ∨ -b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ -p_680 ∨ b^{17, 41}_2 c -b^{17, 40}_2 ∨ -b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ -p_680 ∨ -b^{17, 41}_1 c -b^{17, 40}_2 ∨ -b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ -p_680 ∨ b^{17, 41}_0 c in DIMACS: -13085 -13086 13087 -680 13088 0 -13085 -13086 13087 -680 -13089 0 -13085 -13086 13087 -680 13090 0 c -1+1 --> 0 c ( b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ b^{17, 40}_0 ∧ p_680) -> (-b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ -b^{17, 41}_0) c in CNF: c -b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ -p_680 ∨ -b^{17, 41}_2 c -b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ -p_680 ∨ -b^{17, 41}_1 c -b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ -p_680 ∨ -b^{17, 41}_0 c in DIMACS: -13085 13086 -13087 -680 -13088 0 -13085 13086 -13087 -680 -13089 0 -13085 13086 -13087 -680 -13090 0 c 0+1 --> 1 c (-b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ -b^{17, 40}_0 ∧ p_680) -> (-b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ b^{17, 41}_0) c in CNF: c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ -p_680 ∨ -b^{17, 41}_2 c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ -p_680 ∨ -b^{17, 41}_1 c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ -p_680 ∨ b^{17, 41}_0 c in DIMACS: 13085 13086 13087 -680 -13088 0 13085 13086 13087 -680 -13089 0 13085 13086 13087 -680 13090 0 c 1+1 --> 2 c (-b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ b^{17, 40}_0 ∧ p_680) -> (-b^{17, 41}_2 ∧ b^{17, 41}_1 ∧ -b^{17, 41}_0) c in CNF: c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ -p_680 ∨ -b^{17, 41}_2 c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ -p_680 ∨ b^{17, 41}_1 c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ -p_680 ∨ -b^{17, 41}_0 c in DIMACS: 13085 13086 -13087 -680 -13088 0 13085 13086 -13087 -680 13089 0 13085 13086 -13087 -680 -13090 0 c 2+1 --> break c (-b^{17, 40}_2 ∧ b^{17, 40}_1 ∧ -b^{17, 40}_0 ∧ p_680) -> break c in CNF: c b^{17, 40}_2 ∨ -b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ -p_680 ∨ break c in DIMACS: 13085 -13086 13087 -680 1162 0 c 2-1 --> 1 c (-b^{17, 40}_2 ∧ b^{17, 40}_1 ∧ -b^{17, 40}_0 ∧ -p_680) -> (-b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ b^{17, 41}_0) c in CNF: c b^{17, 40}_2 ∨ -b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ p_680 ∨ -b^{17, 41}_2 c b^{17, 40}_2 ∨ -b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ p_680 ∨ -b^{17, 41}_1 c b^{17, 40}_2 ∨ -b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ p_680 ∨ b^{17, 41}_0 c in DIMACS: 13085 -13086 13087 680 -13088 0 13085 -13086 13087 680 -13089 0 13085 -13086 13087 680 13090 0 c 1-1 --> 0 c (-b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ b^{17, 40}_0 ∧ -p_680) -> (-b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ -b^{17, 41}_0) c in CNF: c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ p_680 ∨ -b^{17, 41}_2 c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ p_680 ∨ -b^{17, 41}_1 c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ p_680 ∨ -b^{17, 41}_0 c in DIMACS: 13085 13086 -13087 680 -13088 0 13085 13086 -13087 680 -13089 0 13085 13086 -13087 680 -13090 0 c 0-1 --> -1 c (-b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ -b^{17, 40}_0 ∧ -p_680) -> ( b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ b^{17, 41}_0) c in CNF: c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ p_680 ∨ b^{17, 41}_2 c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ p_680 ∨ -b^{17, 41}_1 c b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ p_680 ∨ b^{17, 41}_0 c in DIMACS: 13085 13086 13087 680 13088 0 13085 13086 13087 680 -13089 0 13085 13086 13087 680 13090 0 c -1-1 --> -2 c ( b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ b^{17, 40}_0 ∧ -p_680) -> ( b^{17, 41}_2 ∧ b^{17, 41}_1 ∧ -b^{17, 41}_0) c in CNF: c -b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ p_680 ∨ b^{17, 41}_2 c -b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ p_680 ∨ b^{17, 41}_1 c -b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ p_680 ∨ -b^{17, 41}_0 c in DIMACS: -13085 13086 -13087 680 13088 0 -13085 13086 -13087 680 13089 0 -13085 13086 -13087 680 -13090 0 c -2-1 --> break c ( b^{17, 40}_2 ∧ b^{17, 40}_1 ∧ -b^{17, 40}_0 ∧ -p_680) -> break c in CNF: c -b^{17, 40}_2 ∨ -b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ p_680 ∨ break c in DIMACS: -13085 -13086 13087 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 40}_2 ∧ -b^{17, 40}_1 ∧ -b^{17, 40}_0 ∧ true) c in CNF: c -b^{17, 40}_2 ∨ b^{17, 40}_1 ∨ b^{17, 40}_0 ∨ false c in DIMACS: -13085 13086 13087 0 c 3 does not represent an automaton state. c -(-b^{17, 40}_2 ∧ b^{17, 40}_1 ∧ b^{17, 40}_0 ∧ true) c in CNF: c b^{17, 40}_2 ∨ -b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ false c in DIMACS: 13085 -13086 -13087 0 c -3 does not represent an automaton state. c -( b^{17, 40}_2 ∧ b^{17, 40}_1 ∧ b^{17, 40}_0 ∧ true) c in CNF: c -b^{17, 40}_2 ∨ -b^{17, 40}_1 ∨ -b^{17, 40}_0 ∨ false c in DIMACS: -13085 -13086 -13087 0 c i = 41 c -2+1 --> -1 c ( b^{17, 41}_2 ∧ b^{17, 41}_1 ∧ -b^{17, 41}_0 ∧ p_697) -> ( b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ b^{17, 42}_0) c in CNF: c -b^{17, 41}_2 ∨ -b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ -p_697 ∨ b^{17, 42}_2 c -b^{17, 41}_2 ∨ -b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ -p_697 ∨ -b^{17, 42}_1 c -b^{17, 41}_2 ∨ -b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ -p_697 ∨ b^{17, 42}_0 c in DIMACS: -13088 -13089 13090 -697 13091 0 -13088 -13089 13090 -697 -13092 0 -13088 -13089 13090 -697 13093 0 c -1+1 --> 0 c ( b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ b^{17, 41}_0 ∧ p_697) -> (-b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ -b^{17, 42}_0) c in CNF: c -b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ -p_697 ∨ -b^{17, 42}_2 c -b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ -p_697 ∨ -b^{17, 42}_1 c -b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ -p_697 ∨ -b^{17, 42}_0 c in DIMACS: -13088 13089 -13090 -697 -13091 0 -13088 13089 -13090 -697 -13092 0 -13088 13089 -13090 -697 -13093 0 c 0+1 --> 1 c (-b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ -b^{17, 41}_0 ∧ p_697) -> (-b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ b^{17, 42}_0) c in CNF: c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ -p_697 ∨ -b^{17, 42}_2 c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ -p_697 ∨ -b^{17, 42}_1 c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ -p_697 ∨ b^{17, 42}_0 c in DIMACS: 13088 13089 13090 -697 -13091 0 13088 13089 13090 -697 -13092 0 13088 13089 13090 -697 13093 0 c 1+1 --> 2 c (-b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ b^{17, 41}_0 ∧ p_697) -> (-b^{17, 42}_2 ∧ b^{17, 42}_1 ∧ -b^{17, 42}_0) c in CNF: c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ -p_697 ∨ -b^{17, 42}_2 c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ -p_697 ∨ b^{17, 42}_1 c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ -p_697 ∨ -b^{17, 42}_0 c in DIMACS: 13088 13089 -13090 -697 -13091 0 13088 13089 -13090 -697 13092 0 13088 13089 -13090 -697 -13093 0 c 2+1 --> break c (-b^{17, 41}_2 ∧ b^{17, 41}_1 ∧ -b^{17, 41}_0 ∧ p_697) -> break c in CNF: c b^{17, 41}_2 ∨ -b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ -p_697 ∨ break c in DIMACS: 13088 -13089 13090 -697 1162 0 c 2-1 --> 1 c (-b^{17, 41}_2 ∧ b^{17, 41}_1 ∧ -b^{17, 41}_0 ∧ -p_697) -> (-b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ b^{17, 42}_0) c in CNF: c b^{17, 41}_2 ∨ -b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ p_697 ∨ -b^{17, 42}_2 c b^{17, 41}_2 ∨ -b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ p_697 ∨ -b^{17, 42}_1 c b^{17, 41}_2 ∨ -b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ p_697 ∨ b^{17, 42}_0 c in DIMACS: 13088 -13089 13090 697 -13091 0 13088 -13089 13090 697 -13092 0 13088 -13089 13090 697 13093 0 c 1-1 --> 0 c (-b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ b^{17, 41}_0 ∧ -p_697) -> (-b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ -b^{17, 42}_0) c in CNF: c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ p_697 ∨ -b^{17, 42}_2 c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ p_697 ∨ -b^{17, 42}_1 c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ p_697 ∨ -b^{17, 42}_0 c in DIMACS: 13088 13089 -13090 697 -13091 0 13088 13089 -13090 697 -13092 0 13088 13089 -13090 697 -13093 0 c 0-1 --> -1 c (-b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ -b^{17, 41}_0 ∧ -p_697) -> ( b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ b^{17, 42}_0) c in CNF: c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ p_697 ∨ b^{17, 42}_2 c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ p_697 ∨ -b^{17, 42}_1 c b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ p_697 ∨ b^{17, 42}_0 c in DIMACS: 13088 13089 13090 697 13091 0 13088 13089 13090 697 -13092 0 13088 13089 13090 697 13093 0 c -1-1 --> -2 c ( b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ b^{17, 41}_0 ∧ -p_697) -> ( b^{17, 42}_2 ∧ b^{17, 42}_1 ∧ -b^{17, 42}_0) c in CNF: c -b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ p_697 ∨ b^{17, 42}_2 c -b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ p_697 ∨ b^{17, 42}_1 c -b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ p_697 ∨ -b^{17, 42}_0 c in DIMACS: -13088 13089 -13090 697 13091 0 -13088 13089 -13090 697 13092 0 -13088 13089 -13090 697 -13093 0 c -2-1 --> break c ( b^{17, 41}_2 ∧ b^{17, 41}_1 ∧ -b^{17, 41}_0 ∧ -p_697) -> break c in CNF: c -b^{17, 41}_2 ∨ -b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ p_697 ∨ break c in DIMACS: -13088 -13089 13090 697 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 41}_2 ∧ -b^{17, 41}_1 ∧ -b^{17, 41}_0 ∧ true) c in CNF: c -b^{17, 41}_2 ∨ b^{17, 41}_1 ∨ b^{17, 41}_0 ∨ false c in DIMACS: -13088 13089 13090 0 c 3 does not represent an automaton state. c -(-b^{17, 41}_2 ∧ b^{17, 41}_1 ∧ b^{17, 41}_0 ∧ true) c in CNF: c b^{17, 41}_2 ∨ -b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ false c in DIMACS: 13088 -13089 -13090 0 c -3 does not represent an automaton state. c -( b^{17, 41}_2 ∧ b^{17, 41}_1 ∧ b^{17, 41}_0 ∧ true) c in CNF: c -b^{17, 41}_2 ∨ -b^{17, 41}_1 ∨ -b^{17, 41}_0 ∨ false c in DIMACS: -13088 -13089 -13090 0 c i = 42 c -2+1 --> -1 c ( b^{17, 42}_2 ∧ b^{17, 42}_1 ∧ -b^{17, 42}_0 ∧ p_714) -> ( b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ b^{17, 43}_0) c in CNF: c -b^{17, 42}_2 ∨ -b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ -p_714 ∨ b^{17, 43}_2 c -b^{17, 42}_2 ∨ -b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ -p_714 ∨ -b^{17, 43}_1 c -b^{17, 42}_2 ∨ -b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ -p_714 ∨ b^{17, 43}_0 c in DIMACS: -13091 -13092 13093 -714 13094 0 -13091 -13092 13093 -714 -13095 0 -13091 -13092 13093 -714 13096 0 c -1+1 --> 0 c ( b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ b^{17, 42}_0 ∧ p_714) -> (-b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ -b^{17, 43}_0) c in CNF: c -b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ -p_714 ∨ -b^{17, 43}_2 c -b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ -p_714 ∨ -b^{17, 43}_1 c -b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ -p_714 ∨ -b^{17, 43}_0 c in DIMACS: -13091 13092 -13093 -714 -13094 0 -13091 13092 -13093 -714 -13095 0 -13091 13092 -13093 -714 -13096 0 c 0+1 --> 1 c (-b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ -b^{17, 42}_0 ∧ p_714) -> (-b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ b^{17, 43}_0) c in CNF: c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ -p_714 ∨ -b^{17, 43}_2 c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ -p_714 ∨ -b^{17, 43}_1 c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ -p_714 ∨ b^{17, 43}_0 c in DIMACS: 13091 13092 13093 -714 -13094 0 13091 13092 13093 -714 -13095 0 13091 13092 13093 -714 13096 0 c 1+1 --> 2 c (-b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ b^{17, 42}_0 ∧ p_714) -> (-b^{17, 43}_2 ∧ b^{17, 43}_1 ∧ -b^{17, 43}_0) c in CNF: c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ -p_714 ∨ -b^{17, 43}_2 c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ -p_714 ∨ b^{17, 43}_1 c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ -p_714 ∨ -b^{17, 43}_0 c in DIMACS: 13091 13092 -13093 -714 -13094 0 13091 13092 -13093 -714 13095 0 13091 13092 -13093 -714 -13096 0 c 2+1 --> break c (-b^{17, 42}_2 ∧ b^{17, 42}_1 ∧ -b^{17, 42}_0 ∧ p_714) -> break c in CNF: c b^{17, 42}_2 ∨ -b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ -p_714 ∨ break c in DIMACS: 13091 -13092 13093 -714 1162 0 c 2-1 --> 1 c (-b^{17, 42}_2 ∧ b^{17, 42}_1 ∧ -b^{17, 42}_0 ∧ -p_714) -> (-b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ b^{17, 43}_0) c in CNF: c b^{17, 42}_2 ∨ -b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ p_714 ∨ -b^{17, 43}_2 c b^{17, 42}_2 ∨ -b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ p_714 ∨ -b^{17, 43}_1 c b^{17, 42}_2 ∨ -b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ p_714 ∨ b^{17, 43}_0 c in DIMACS: 13091 -13092 13093 714 -13094 0 13091 -13092 13093 714 -13095 0 13091 -13092 13093 714 13096 0 c 1-1 --> 0 c (-b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ b^{17, 42}_0 ∧ -p_714) -> (-b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ -b^{17, 43}_0) c in CNF: c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ p_714 ∨ -b^{17, 43}_2 c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ p_714 ∨ -b^{17, 43}_1 c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ p_714 ∨ -b^{17, 43}_0 c in DIMACS: 13091 13092 -13093 714 -13094 0 13091 13092 -13093 714 -13095 0 13091 13092 -13093 714 -13096 0 c 0-1 --> -1 c (-b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ -b^{17, 42}_0 ∧ -p_714) -> ( b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ b^{17, 43}_0) c in CNF: c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ p_714 ∨ b^{17, 43}_2 c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ p_714 ∨ -b^{17, 43}_1 c b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ p_714 ∨ b^{17, 43}_0 c in DIMACS: 13091 13092 13093 714 13094 0 13091 13092 13093 714 -13095 0 13091 13092 13093 714 13096 0 c -1-1 --> -2 c ( b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ b^{17, 42}_0 ∧ -p_714) -> ( b^{17, 43}_2 ∧ b^{17, 43}_1 ∧ -b^{17, 43}_0) c in CNF: c -b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ p_714 ∨ b^{17, 43}_2 c -b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ p_714 ∨ b^{17, 43}_1 c -b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ p_714 ∨ -b^{17, 43}_0 c in DIMACS: -13091 13092 -13093 714 13094 0 -13091 13092 -13093 714 13095 0 -13091 13092 -13093 714 -13096 0 c -2-1 --> break c ( b^{17, 42}_2 ∧ b^{17, 42}_1 ∧ -b^{17, 42}_0 ∧ -p_714) -> break c in CNF: c -b^{17, 42}_2 ∨ -b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ p_714 ∨ break c in DIMACS: -13091 -13092 13093 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 42}_2 ∧ -b^{17, 42}_1 ∧ -b^{17, 42}_0 ∧ true) c in CNF: c -b^{17, 42}_2 ∨ b^{17, 42}_1 ∨ b^{17, 42}_0 ∨ false c in DIMACS: -13091 13092 13093 0 c 3 does not represent an automaton state. c -(-b^{17, 42}_2 ∧ b^{17, 42}_1 ∧ b^{17, 42}_0 ∧ true) c in CNF: c b^{17, 42}_2 ∨ -b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ false c in DIMACS: 13091 -13092 -13093 0 c -3 does not represent an automaton state. c -( b^{17, 42}_2 ∧ b^{17, 42}_1 ∧ b^{17, 42}_0 ∧ true) c in CNF: c -b^{17, 42}_2 ∨ -b^{17, 42}_1 ∨ -b^{17, 42}_0 ∨ false c in DIMACS: -13091 -13092 -13093 0 c i = 43 c -2+1 --> -1 c ( b^{17, 43}_2 ∧ b^{17, 43}_1 ∧ -b^{17, 43}_0 ∧ p_731) -> ( b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ b^{17, 44}_0) c in CNF: c -b^{17, 43}_2 ∨ -b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ -p_731 ∨ b^{17, 44}_2 c -b^{17, 43}_2 ∨ -b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ -p_731 ∨ -b^{17, 44}_1 c -b^{17, 43}_2 ∨ -b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ -p_731 ∨ b^{17, 44}_0 c in DIMACS: -13094 -13095 13096 -731 13097 0 -13094 -13095 13096 -731 -13098 0 -13094 -13095 13096 -731 13099 0 c -1+1 --> 0 c ( b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ b^{17, 43}_0 ∧ p_731) -> (-b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ -b^{17, 44}_0) c in CNF: c -b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ -p_731 ∨ -b^{17, 44}_2 c -b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ -p_731 ∨ -b^{17, 44}_1 c -b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ -p_731 ∨ -b^{17, 44}_0 c in DIMACS: -13094 13095 -13096 -731 -13097 0 -13094 13095 -13096 -731 -13098 0 -13094 13095 -13096 -731 -13099 0 c 0+1 --> 1 c (-b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ -b^{17, 43}_0 ∧ p_731) -> (-b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ b^{17, 44}_0) c in CNF: c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ -p_731 ∨ -b^{17, 44}_2 c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ -p_731 ∨ -b^{17, 44}_1 c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ -p_731 ∨ b^{17, 44}_0 c in DIMACS: 13094 13095 13096 -731 -13097 0 13094 13095 13096 -731 -13098 0 13094 13095 13096 -731 13099 0 c 1+1 --> 2 c (-b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ b^{17, 43}_0 ∧ p_731) -> (-b^{17, 44}_2 ∧ b^{17, 44}_1 ∧ -b^{17, 44}_0) c in CNF: c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ -p_731 ∨ -b^{17, 44}_2 c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ -p_731 ∨ b^{17, 44}_1 c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ -p_731 ∨ -b^{17, 44}_0 c in DIMACS: 13094 13095 -13096 -731 -13097 0 13094 13095 -13096 -731 13098 0 13094 13095 -13096 -731 -13099 0 c 2+1 --> break c (-b^{17, 43}_2 ∧ b^{17, 43}_1 ∧ -b^{17, 43}_0 ∧ p_731) -> break c in CNF: c b^{17, 43}_2 ∨ -b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ -p_731 ∨ break c in DIMACS: 13094 -13095 13096 -731 1162 0 c 2-1 --> 1 c (-b^{17, 43}_2 ∧ b^{17, 43}_1 ∧ -b^{17, 43}_0 ∧ -p_731) -> (-b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ b^{17, 44}_0) c in CNF: c b^{17, 43}_2 ∨ -b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ p_731 ∨ -b^{17, 44}_2 c b^{17, 43}_2 ∨ -b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ p_731 ∨ -b^{17, 44}_1 c b^{17, 43}_2 ∨ -b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ p_731 ∨ b^{17, 44}_0 c in DIMACS: 13094 -13095 13096 731 -13097 0 13094 -13095 13096 731 -13098 0 13094 -13095 13096 731 13099 0 c 1-1 --> 0 c (-b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ b^{17, 43}_0 ∧ -p_731) -> (-b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ -b^{17, 44}_0) c in CNF: c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ p_731 ∨ -b^{17, 44}_2 c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ p_731 ∨ -b^{17, 44}_1 c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ p_731 ∨ -b^{17, 44}_0 c in DIMACS: 13094 13095 -13096 731 -13097 0 13094 13095 -13096 731 -13098 0 13094 13095 -13096 731 -13099 0 c 0-1 --> -1 c (-b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ -b^{17, 43}_0 ∧ -p_731) -> ( b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ b^{17, 44}_0) c in CNF: c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ p_731 ∨ b^{17, 44}_2 c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ p_731 ∨ -b^{17, 44}_1 c b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ p_731 ∨ b^{17, 44}_0 c in DIMACS: 13094 13095 13096 731 13097 0 13094 13095 13096 731 -13098 0 13094 13095 13096 731 13099 0 c -1-1 --> -2 c ( b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ b^{17, 43}_0 ∧ -p_731) -> ( b^{17, 44}_2 ∧ b^{17, 44}_1 ∧ -b^{17, 44}_0) c in CNF: c -b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ p_731 ∨ b^{17, 44}_2 c -b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ p_731 ∨ b^{17, 44}_1 c -b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ p_731 ∨ -b^{17, 44}_0 c in DIMACS: -13094 13095 -13096 731 13097 0 -13094 13095 -13096 731 13098 0 -13094 13095 -13096 731 -13099 0 c -2-1 --> break c ( b^{17, 43}_2 ∧ b^{17, 43}_1 ∧ -b^{17, 43}_0 ∧ -p_731) -> break c in CNF: c -b^{17, 43}_2 ∨ -b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ p_731 ∨ break c in DIMACS: -13094 -13095 13096 731 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 43}_2 ∧ -b^{17, 43}_1 ∧ -b^{17, 43}_0 ∧ true) c in CNF: c -b^{17, 43}_2 ∨ b^{17, 43}_1 ∨ b^{17, 43}_0 ∨ false c in DIMACS: -13094 13095 13096 0 c 3 does not represent an automaton state. c -(-b^{17, 43}_2 ∧ b^{17, 43}_1 ∧ b^{17, 43}_0 ∧ true) c in CNF: c b^{17, 43}_2 ∨ -b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ false c in DIMACS: 13094 -13095 -13096 0 c -3 does not represent an automaton state. c -( b^{17, 43}_2 ∧ b^{17, 43}_1 ∧ b^{17, 43}_0 ∧ true) c in CNF: c -b^{17, 43}_2 ∨ -b^{17, 43}_1 ∨ -b^{17, 43}_0 ∨ false c in DIMACS: -13094 -13095 -13096 0 c i = 44 c -2+1 --> -1 c ( b^{17, 44}_2 ∧ b^{17, 44}_1 ∧ -b^{17, 44}_0 ∧ p_748) -> ( b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ b^{17, 45}_0) c in CNF: c -b^{17, 44}_2 ∨ -b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ -p_748 ∨ b^{17, 45}_2 c -b^{17, 44}_2 ∨ -b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ -p_748 ∨ -b^{17, 45}_1 c -b^{17, 44}_2 ∨ -b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ -p_748 ∨ b^{17, 45}_0 c in DIMACS: -13097 -13098 13099 -748 13100 0 -13097 -13098 13099 -748 -13101 0 -13097 -13098 13099 -748 13102 0 c -1+1 --> 0 c ( b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ b^{17, 44}_0 ∧ p_748) -> (-b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ -b^{17, 45}_0) c in CNF: c -b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ -p_748 ∨ -b^{17, 45}_2 c -b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ -p_748 ∨ -b^{17, 45}_1 c -b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ -p_748 ∨ -b^{17, 45}_0 c in DIMACS: -13097 13098 -13099 -748 -13100 0 -13097 13098 -13099 -748 -13101 0 -13097 13098 -13099 -748 -13102 0 c 0+1 --> 1 c (-b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ -b^{17, 44}_0 ∧ p_748) -> (-b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ b^{17, 45}_0) c in CNF: c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ -p_748 ∨ -b^{17, 45}_2 c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ -p_748 ∨ -b^{17, 45}_1 c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ -p_748 ∨ b^{17, 45}_0 c in DIMACS: 13097 13098 13099 -748 -13100 0 13097 13098 13099 -748 -13101 0 13097 13098 13099 -748 13102 0 c 1+1 --> 2 c (-b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ b^{17, 44}_0 ∧ p_748) -> (-b^{17, 45}_2 ∧ b^{17, 45}_1 ∧ -b^{17, 45}_0) c in CNF: c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ -p_748 ∨ -b^{17, 45}_2 c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ -p_748 ∨ b^{17, 45}_1 c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ -p_748 ∨ -b^{17, 45}_0 c in DIMACS: 13097 13098 -13099 -748 -13100 0 13097 13098 -13099 -748 13101 0 13097 13098 -13099 -748 -13102 0 c 2+1 --> break c (-b^{17, 44}_2 ∧ b^{17, 44}_1 ∧ -b^{17, 44}_0 ∧ p_748) -> break c in CNF: c b^{17, 44}_2 ∨ -b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ -p_748 ∨ break c in DIMACS: 13097 -13098 13099 -748 1162 0 c 2-1 --> 1 c (-b^{17, 44}_2 ∧ b^{17, 44}_1 ∧ -b^{17, 44}_0 ∧ -p_748) -> (-b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ b^{17, 45}_0) c in CNF: c b^{17, 44}_2 ∨ -b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ p_748 ∨ -b^{17, 45}_2 c b^{17, 44}_2 ∨ -b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ p_748 ∨ -b^{17, 45}_1 c b^{17, 44}_2 ∨ -b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ p_748 ∨ b^{17, 45}_0 c in DIMACS: 13097 -13098 13099 748 -13100 0 13097 -13098 13099 748 -13101 0 13097 -13098 13099 748 13102 0 c 1-1 --> 0 c (-b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ b^{17, 44}_0 ∧ -p_748) -> (-b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ -b^{17, 45}_0) c in CNF: c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ p_748 ∨ -b^{17, 45}_2 c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ p_748 ∨ -b^{17, 45}_1 c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ p_748 ∨ -b^{17, 45}_0 c in DIMACS: 13097 13098 -13099 748 -13100 0 13097 13098 -13099 748 -13101 0 13097 13098 -13099 748 -13102 0 c 0-1 --> -1 c (-b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ -b^{17, 44}_0 ∧ -p_748) -> ( b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ b^{17, 45}_0) c in CNF: c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ p_748 ∨ b^{17, 45}_2 c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ p_748 ∨ -b^{17, 45}_1 c b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ p_748 ∨ b^{17, 45}_0 c in DIMACS: 13097 13098 13099 748 13100 0 13097 13098 13099 748 -13101 0 13097 13098 13099 748 13102 0 c -1-1 --> -2 c ( b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ b^{17, 44}_0 ∧ -p_748) -> ( b^{17, 45}_2 ∧ b^{17, 45}_1 ∧ -b^{17, 45}_0) c in CNF: c -b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ p_748 ∨ b^{17, 45}_2 c -b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ p_748 ∨ b^{17, 45}_1 c -b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ p_748 ∨ -b^{17, 45}_0 c in DIMACS: -13097 13098 -13099 748 13100 0 -13097 13098 -13099 748 13101 0 -13097 13098 -13099 748 -13102 0 c -2-1 --> break c ( b^{17, 44}_2 ∧ b^{17, 44}_1 ∧ -b^{17, 44}_0 ∧ -p_748) -> break c in CNF: c -b^{17, 44}_2 ∨ -b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ p_748 ∨ break c in DIMACS: -13097 -13098 13099 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 44}_2 ∧ -b^{17, 44}_1 ∧ -b^{17, 44}_0 ∧ true) c in CNF: c -b^{17, 44}_2 ∨ b^{17, 44}_1 ∨ b^{17, 44}_0 ∨ false c in DIMACS: -13097 13098 13099 0 c 3 does not represent an automaton state. c -(-b^{17, 44}_2 ∧ b^{17, 44}_1 ∧ b^{17, 44}_0 ∧ true) c in CNF: c b^{17, 44}_2 ∨ -b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ false c in DIMACS: 13097 -13098 -13099 0 c -3 does not represent an automaton state. c -( b^{17, 44}_2 ∧ b^{17, 44}_1 ∧ b^{17, 44}_0 ∧ true) c in CNF: c -b^{17, 44}_2 ∨ -b^{17, 44}_1 ∨ -b^{17, 44}_0 ∨ false c in DIMACS: -13097 -13098 -13099 0 c i = 45 c -2+1 --> -1 c ( b^{17, 45}_2 ∧ b^{17, 45}_1 ∧ -b^{17, 45}_0 ∧ p_765) -> ( b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ b^{17, 46}_0) c in CNF: c -b^{17, 45}_2 ∨ -b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ -p_765 ∨ b^{17, 46}_2 c -b^{17, 45}_2 ∨ -b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ -p_765 ∨ -b^{17, 46}_1 c -b^{17, 45}_2 ∨ -b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ -p_765 ∨ b^{17, 46}_0 c in DIMACS: -13100 -13101 13102 -765 13103 0 -13100 -13101 13102 -765 -13104 0 -13100 -13101 13102 -765 13105 0 c -1+1 --> 0 c ( b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ b^{17, 45}_0 ∧ p_765) -> (-b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ -b^{17, 46}_0) c in CNF: c -b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ -p_765 ∨ -b^{17, 46}_2 c -b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ -p_765 ∨ -b^{17, 46}_1 c -b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ -p_765 ∨ -b^{17, 46}_0 c in DIMACS: -13100 13101 -13102 -765 -13103 0 -13100 13101 -13102 -765 -13104 0 -13100 13101 -13102 -765 -13105 0 c 0+1 --> 1 c (-b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ -b^{17, 45}_0 ∧ p_765) -> (-b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ b^{17, 46}_0) c in CNF: c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ -p_765 ∨ -b^{17, 46}_2 c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ -p_765 ∨ -b^{17, 46}_1 c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ -p_765 ∨ b^{17, 46}_0 c in DIMACS: 13100 13101 13102 -765 -13103 0 13100 13101 13102 -765 -13104 0 13100 13101 13102 -765 13105 0 c 1+1 --> 2 c (-b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ b^{17, 45}_0 ∧ p_765) -> (-b^{17, 46}_2 ∧ b^{17, 46}_1 ∧ -b^{17, 46}_0) c in CNF: c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ -p_765 ∨ -b^{17, 46}_2 c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ -p_765 ∨ b^{17, 46}_1 c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ -p_765 ∨ -b^{17, 46}_0 c in DIMACS: 13100 13101 -13102 -765 -13103 0 13100 13101 -13102 -765 13104 0 13100 13101 -13102 -765 -13105 0 c 2+1 --> break c (-b^{17, 45}_2 ∧ b^{17, 45}_1 ∧ -b^{17, 45}_0 ∧ p_765) -> break c in CNF: c b^{17, 45}_2 ∨ -b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ -p_765 ∨ break c in DIMACS: 13100 -13101 13102 -765 1162 0 c 2-1 --> 1 c (-b^{17, 45}_2 ∧ b^{17, 45}_1 ∧ -b^{17, 45}_0 ∧ -p_765) -> (-b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ b^{17, 46}_0) c in CNF: c b^{17, 45}_2 ∨ -b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ p_765 ∨ -b^{17, 46}_2 c b^{17, 45}_2 ∨ -b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ p_765 ∨ -b^{17, 46}_1 c b^{17, 45}_2 ∨ -b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ p_765 ∨ b^{17, 46}_0 c in DIMACS: 13100 -13101 13102 765 -13103 0 13100 -13101 13102 765 -13104 0 13100 -13101 13102 765 13105 0 c 1-1 --> 0 c (-b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ b^{17, 45}_0 ∧ -p_765) -> (-b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ -b^{17, 46}_0) c in CNF: c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ p_765 ∨ -b^{17, 46}_2 c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ p_765 ∨ -b^{17, 46}_1 c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ p_765 ∨ -b^{17, 46}_0 c in DIMACS: 13100 13101 -13102 765 -13103 0 13100 13101 -13102 765 -13104 0 13100 13101 -13102 765 -13105 0 c 0-1 --> -1 c (-b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ -b^{17, 45}_0 ∧ -p_765) -> ( b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ b^{17, 46}_0) c in CNF: c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ p_765 ∨ b^{17, 46}_2 c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ p_765 ∨ -b^{17, 46}_1 c b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ p_765 ∨ b^{17, 46}_0 c in DIMACS: 13100 13101 13102 765 13103 0 13100 13101 13102 765 -13104 0 13100 13101 13102 765 13105 0 c -1-1 --> -2 c ( b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ b^{17, 45}_0 ∧ -p_765) -> ( b^{17, 46}_2 ∧ b^{17, 46}_1 ∧ -b^{17, 46}_0) c in CNF: c -b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ p_765 ∨ b^{17, 46}_2 c -b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ p_765 ∨ b^{17, 46}_1 c -b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ p_765 ∨ -b^{17, 46}_0 c in DIMACS: -13100 13101 -13102 765 13103 0 -13100 13101 -13102 765 13104 0 -13100 13101 -13102 765 -13105 0 c -2-1 --> break c ( b^{17, 45}_2 ∧ b^{17, 45}_1 ∧ -b^{17, 45}_0 ∧ -p_765) -> break c in CNF: c -b^{17, 45}_2 ∨ -b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ p_765 ∨ break c in DIMACS: -13100 -13101 13102 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 45}_2 ∧ -b^{17, 45}_1 ∧ -b^{17, 45}_0 ∧ true) c in CNF: c -b^{17, 45}_2 ∨ b^{17, 45}_1 ∨ b^{17, 45}_0 ∨ false c in DIMACS: -13100 13101 13102 0 c 3 does not represent an automaton state. c -(-b^{17, 45}_2 ∧ b^{17, 45}_1 ∧ b^{17, 45}_0 ∧ true) c in CNF: c b^{17, 45}_2 ∨ -b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ false c in DIMACS: 13100 -13101 -13102 0 c -3 does not represent an automaton state. c -( b^{17, 45}_2 ∧ b^{17, 45}_1 ∧ b^{17, 45}_0 ∧ true) c in CNF: c -b^{17, 45}_2 ∨ -b^{17, 45}_1 ∨ -b^{17, 45}_0 ∨ false c in DIMACS: -13100 -13101 -13102 0 c i = 46 c -2+1 --> -1 c ( b^{17, 46}_2 ∧ b^{17, 46}_1 ∧ -b^{17, 46}_0 ∧ p_782) -> ( b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ b^{17, 47}_0) c in CNF: c -b^{17, 46}_2 ∨ -b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ -p_782 ∨ b^{17, 47}_2 c -b^{17, 46}_2 ∨ -b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ -p_782 ∨ -b^{17, 47}_1 c -b^{17, 46}_2 ∨ -b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ -p_782 ∨ b^{17, 47}_0 c in DIMACS: -13103 -13104 13105 -782 13106 0 -13103 -13104 13105 -782 -13107 0 -13103 -13104 13105 -782 13108 0 c -1+1 --> 0 c ( b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ b^{17, 46}_0 ∧ p_782) -> (-b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ -b^{17, 47}_0) c in CNF: c -b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ -p_782 ∨ -b^{17, 47}_2 c -b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ -p_782 ∨ -b^{17, 47}_1 c -b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ -p_782 ∨ -b^{17, 47}_0 c in DIMACS: -13103 13104 -13105 -782 -13106 0 -13103 13104 -13105 -782 -13107 0 -13103 13104 -13105 -782 -13108 0 c 0+1 --> 1 c (-b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ -b^{17, 46}_0 ∧ p_782) -> (-b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ b^{17, 47}_0) c in CNF: c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ -p_782 ∨ -b^{17, 47}_2 c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ -p_782 ∨ -b^{17, 47}_1 c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ -p_782 ∨ b^{17, 47}_0 c in DIMACS: 13103 13104 13105 -782 -13106 0 13103 13104 13105 -782 -13107 0 13103 13104 13105 -782 13108 0 c 1+1 --> 2 c (-b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ b^{17, 46}_0 ∧ p_782) -> (-b^{17, 47}_2 ∧ b^{17, 47}_1 ∧ -b^{17, 47}_0) c in CNF: c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ -p_782 ∨ -b^{17, 47}_2 c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ -p_782 ∨ b^{17, 47}_1 c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ -p_782 ∨ -b^{17, 47}_0 c in DIMACS: 13103 13104 -13105 -782 -13106 0 13103 13104 -13105 -782 13107 0 13103 13104 -13105 -782 -13108 0 c 2+1 --> break c (-b^{17, 46}_2 ∧ b^{17, 46}_1 ∧ -b^{17, 46}_0 ∧ p_782) -> break c in CNF: c b^{17, 46}_2 ∨ -b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ -p_782 ∨ break c in DIMACS: 13103 -13104 13105 -782 1162 0 c 2-1 --> 1 c (-b^{17, 46}_2 ∧ b^{17, 46}_1 ∧ -b^{17, 46}_0 ∧ -p_782) -> (-b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ b^{17, 47}_0) c in CNF: c b^{17, 46}_2 ∨ -b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ p_782 ∨ -b^{17, 47}_2 c b^{17, 46}_2 ∨ -b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ p_782 ∨ -b^{17, 47}_1 c b^{17, 46}_2 ∨ -b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ p_782 ∨ b^{17, 47}_0 c in DIMACS: 13103 -13104 13105 782 -13106 0 13103 -13104 13105 782 -13107 0 13103 -13104 13105 782 13108 0 c 1-1 --> 0 c (-b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ b^{17, 46}_0 ∧ -p_782) -> (-b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ -b^{17, 47}_0) c in CNF: c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ p_782 ∨ -b^{17, 47}_2 c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ p_782 ∨ -b^{17, 47}_1 c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ p_782 ∨ -b^{17, 47}_0 c in DIMACS: 13103 13104 -13105 782 -13106 0 13103 13104 -13105 782 -13107 0 13103 13104 -13105 782 -13108 0 c 0-1 --> -1 c (-b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ -b^{17, 46}_0 ∧ -p_782) -> ( b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ b^{17, 47}_0) c in CNF: c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ p_782 ∨ b^{17, 47}_2 c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ p_782 ∨ -b^{17, 47}_1 c b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ p_782 ∨ b^{17, 47}_0 c in DIMACS: 13103 13104 13105 782 13106 0 13103 13104 13105 782 -13107 0 13103 13104 13105 782 13108 0 c -1-1 --> -2 c ( b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ b^{17, 46}_0 ∧ -p_782) -> ( b^{17, 47}_2 ∧ b^{17, 47}_1 ∧ -b^{17, 47}_0) c in CNF: c -b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ p_782 ∨ b^{17, 47}_2 c -b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ p_782 ∨ b^{17, 47}_1 c -b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ p_782 ∨ -b^{17, 47}_0 c in DIMACS: -13103 13104 -13105 782 13106 0 -13103 13104 -13105 782 13107 0 -13103 13104 -13105 782 -13108 0 c -2-1 --> break c ( b^{17, 46}_2 ∧ b^{17, 46}_1 ∧ -b^{17, 46}_0 ∧ -p_782) -> break c in CNF: c -b^{17, 46}_2 ∨ -b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ p_782 ∨ break c in DIMACS: -13103 -13104 13105 782 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 46}_2 ∧ -b^{17, 46}_1 ∧ -b^{17, 46}_0 ∧ true) c in CNF: c -b^{17, 46}_2 ∨ b^{17, 46}_1 ∨ b^{17, 46}_0 ∨ false c in DIMACS: -13103 13104 13105 0 c 3 does not represent an automaton state. c -(-b^{17, 46}_2 ∧ b^{17, 46}_1 ∧ b^{17, 46}_0 ∧ true) c in CNF: c b^{17, 46}_2 ∨ -b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ false c in DIMACS: 13103 -13104 -13105 0 c -3 does not represent an automaton state. c -( b^{17, 46}_2 ∧ b^{17, 46}_1 ∧ b^{17, 46}_0 ∧ true) c in CNF: c -b^{17, 46}_2 ∨ -b^{17, 46}_1 ∨ -b^{17, 46}_0 ∨ false c in DIMACS: -13103 -13104 -13105 0 c i = 47 c -2+1 --> -1 c ( b^{17, 47}_2 ∧ b^{17, 47}_1 ∧ -b^{17, 47}_0 ∧ p_799) -> ( b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ b^{17, 48}_0) c in CNF: c -b^{17, 47}_2 ∨ -b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ -p_799 ∨ b^{17, 48}_2 c -b^{17, 47}_2 ∨ -b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ -p_799 ∨ -b^{17, 48}_1 c -b^{17, 47}_2 ∨ -b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ -p_799 ∨ b^{17, 48}_0 c in DIMACS: -13106 -13107 13108 -799 13109 0 -13106 -13107 13108 -799 -13110 0 -13106 -13107 13108 -799 13111 0 c -1+1 --> 0 c ( b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ b^{17, 47}_0 ∧ p_799) -> (-b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ -b^{17, 48}_0) c in CNF: c -b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ -p_799 ∨ -b^{17, 48}_2 c -b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ -p_799 ∨ -b^{17, 48}_1 c -b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ -p_799 ∨ -b^{17, 48}_0 c in DIMACS: -13106 13107 -13108 -799 -13109 0 -13106 13107 -13108 -799 -13110 0 -13106 13107 -13108 -799 -13111 0 c 0+1 --> 1 c (-b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ -b^{17, 47}_0 ∧ p_799) -> (-b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ b^{17, 48}_0) c in CNF: c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ -p_799 ∨ -b^{17, 48}_2 c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ -p_799 ∨ -b^{17, 48}_1 c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ -p_799 ∨ b^{17, 48}_0 c in DIMACS: 13106 13107 13108 -799 -13109 0 13106 13107 13108 -799 -13110 0 13106 13107 13108 -799 13111 0 c 1+1 --> 2 c (-b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ b^{17, 47}_0 ∧ p_799) -> (-b^{17, 48}_2 ∧ b^{17, 48}_1 ∧ -b^{17, 48}_0) c in CNF: c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ -p_799 ∨ -b^{17, 48}_2 c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ -p_799 ∨ b^{17, 48}_1 c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ -p_799 ∨ -b^{17, 48}_0 c in DIMACS: 13106 13107 -13108 -799 -13109 0 13106 13107 -13108 -799 13110 0 13106 13107 -13108 -799 -13111 0 c 2+1 --> break c (-b^{17, 47}_2 ∧ b^{17, 47}_1 ∧ -b^{17, 47}_0 ∧ p_799) -> break c in CNF: c b^{17, 47}_2 ∨ -b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ -p_799 ∨ break c in DIMACS: 13106 -13107 13108 -799 1162 0 c 2-1 --> 1 c (-b^{17, 47}_2 ∧ b^{17, 47}_1 ∧ -b^{17, 47}_0 ∧ -p_799) -> (-b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ b^{17, 48}_0) c in CNF: c b^{17, 47}_2 ∨ -b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ p_799 ∨ -b^{17, 48}_2 c b^{17, 47}_2 ∨ -b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ p_799 ∨ -b^{17, 48}_1 c b^{17, 47}_2 ∨ -b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ p_799 ∨ b^{17, 48}_0 c in DIMACS: 13106 -13107 13108 799 -13109 0 13106 -13107 13108 799 -13110 0 13106 -13107 13108 799 13111 0 c 1-1 --> 0 c (-b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ b^{17, 47}_0 ∧ -p_799) -> (-b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ -b^{17, 48}_0) c in CNF: c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ p_799 ∨ -b^{17, 48}_2 c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ p_799 ∨ -b^{17, 48}_1 c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ p_799 ∨ -b^{17, 48}_0 c in DIMACS: 13106 13107 -13108 799 -13109 0 13106 13107 -13108 799 -13110 0 13106 13107 -13108 799 -13111 0 c 0-1 --> -1 c (-b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ -b^{17, 47}_0 ∧ -p_799) -> ( b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ b^{17, 48}_0) c in CNF: c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ p_799 ∨ b^{17, 48}_2 c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ p_799 ∨ -b^{17, 48}_1 c b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ p_799 ∨ b^{17, 48}_0 c in DIMACS: 13106 13107 13108 799 13109 0 13106 13107 13108 799 -13110 0 13106 13107 13108 799 13111 0 c -1-1 --> -2 c ( b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ b^{17, 47}_0 ∧ -p_799) -> ( b^{17, 48}_2 ∧ b^{17, 48}_1 ∧ -b^{17, 48}_0) c in CNF: c -b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ p_799 ∨ b^{17, 48}_2 c -b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ p_799 ∨ b^{17, 48}_1 c -b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ p_799 ∨ -b^{17, 48}_0 c in DIMACS: -13106 13107 -13108 799 13109 0 -13106 13107 -13108 799 13110 0 -13106 13107 -13108 799 -13111 0 c -2-1 --> break c ( b^{17, 47}_2 ∧ b^{17, 47}_1 ∧ -b^{17, 47}_0 ∧ -p_799) -> break c in CNF: c -b^{17, 47}_2 ∨ -b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ p_799 ∨ break c in DIMACS: -13106 -13107 13108 799 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 47}_2 ∧ -b^{17, 47}_1 ∧ -b^{17, 47}_0 ∧ true) c in CNF: c -b^{17, 47}_2 ∨ b^{17, 47}_1 ∨ b^{17, 47}_0 ∨ false c in DIMACS: -13106 13107 13108 0 c 3 does not represent an automaton state. c -(-b^{17, 47}_2 ∧ b^{17, 47}_1 ∧ b^{17, 47}_0 ∧ true) c in CNF: c b^{17, 47}_2 ∨ -b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ false c in DIMACS: 13106 -13107 -13108 0 c -3 does not represent an automaton state. c -( b^{17, 47}_2 ∧ b^{17, 47}_1 ∧ b^{17, 47}_0 ∧ true) c in CNF: c -b^{17, 47}_2 ∨ -b^{17, 47}_1 ∨ -b^{17, 47}_0 ∨ false c in DIMACS: -13106 -13107 -13108 0 c i = 48 c -2+1 --> -1 c ( b^{17, 48}_2 ∧ b^{17, 48}_1 ∧ -b^{17, 48}_0 ∧ p_816) -> ( b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ b^{17, 49}_0) c in CNF: c -b^{17, 48}_2 ∨ -b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ -p_816 ∨ b^{17, 49}_2 c -b^{17, 48}_2 ∨ -b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ -p_816 ∨ -b^{17, 49}_1 c -b^{17, 48}_2 ∨ -b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ -p_816 ∨ b^{17, 49}_0 c in DIMACS: -13109 -13110 13111 -816 13112 0 -13109 -13110 13111 -816 -13113 0 -13109 -13110 13111 -816 13114 0 c -1+1 --> 0 c ( b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ b^{17, 48}_0 ∧ p_816) -> (-b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ -b^{17, 49}_0) c in CNF: c -b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ -p_816 ∨ -b^{17, 49}_2 c -b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ -p_816 ∨ -b^{17, 49}_1 c -b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ -p_816 ∨ -b^{17, 49}_0 c in DIMACS: -13109 13110 -13111 -816 -13112 0 -13109 13110 -13111 -816 -13113 0 -13109 13110 -13111 -816 -13114 0 c 0+1 --> 1 c (-b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ -b^{17, 48}_0 ∧ p_816) -> (-b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ b^{17, 49}_0) c in CNF: c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ -p_816 ∨ -b^{17, 49}_2 c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ -p_816 ∨ -b^{17, 49}_1 c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ -p_816 ∨ b^{17, 49}_0 c in DIMACS: 13109 13110 13111 -816 -13112 0 13109 13110 13111 -816 -13113 0 13109 13110 13111 -816 13114 0 c 1+1 --> 2 c (-b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ b^{17, 48}_0 ∧ p_816) -> (-b^{17, 49}_2 ∧ b^{17, 49}_1 ∧ -b^{17, 49}_0) c in CNF: c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ -p_816 ∨ -b^{17, 49}_2 c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ -p_816 ∨ b^{17, 49}_1 c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ -p_816 ∨ -b^{17, 49}_0 c in DIMACS: 13109 13110 -13111 -816 -13112 0 13109 13110 -13111 -816 13113 0 13109 13110 -13111 -816 -13114 0 c 2+1 --> break c (-b^{17, 48}_2 ∧ b^{17, 48}_1 ∧ -b^{17, 48}_0 ∧ p_816) -> break c in CNF: c b^{17, 48}_2 ∨ -b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ -p_816 ∨ break c in DIMACS: 13109 -13110 13111 -816 1162 0 c 2-1 --> 1 c (-b^{17, 48}_2 ∧ b^{17, 48}_1 ∧ -b^{17, 48}_0 ∧ -p_816) -> (-b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ b^{17, 49}_0) c in CNF: c b^{17, 48}_2 ∨ -b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ p_816 ∨ -b^{17, 49}_2 c b^{17, 48}_2 ∨ -b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ p_816 ∨ -b^{17, 49}_1 c b^{17, 48}_2 ∨ -b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ p_816 ∨ b^{17, 49}_0 c in DIMACS: 13109 -13110 13111 816 -13112 0 13109 -13110 13111 816 -13113 0 13109 -13110 13111 816 13114 0 c 1-1 --> 0 c (-b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ b^{17, 48}_0 ∧ -p_816) -> (-b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ -b^{17, 49}_0) c in CNF: c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ p_816 ∨ -b^{17, 49}_2 c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ p_816 ∨ -b^{17, 49}_1 c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ p_816 ∨ -b^{17, 49}_0 c in DIMACS: 13109 13110 -13111 816 -13112 0 13109 13110 -13111 816 -13113 0 13109 13110 -13111 816 -13114 0 c 0-1 --> -1 c (-b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ -b^{17, 48}_0 ∧ -p_816) -> ( b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ b^{17, 49}_0) c in CNF: c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ p_816 ∨ b^{17, 49}_2 c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ p_816 ∨ -b^{17, 49}_1 c b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ p_816 ∨ b^{17, 49}_0 c in DIMACS: 13109 13110 13111 816 13112 0 13109 13110 13111 816 -13113 0 13109 13110 13111 816 13114 0 c -1-1 --> -2 c ( b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ b^{17, 48}_0 ∧ -p_816) -> ( b^{17, 49}_2 ∧ b^{17, 49}_1 ∧ -b^{17, 49}_0) c in CNF: c -b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ p_816 ∨ b^{17, 49}_2 c -b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ p_816 ∨ b^{17, 49}_1 c -b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ p_816 ∨ -b^{17, 49}_0 c in DIMACS: -13109 13110 -13111 816 13112 0 -13109 13110 -13111 816 13113 0 -13109 13110 -13111 816 -13114 0 c -2-1 --> break c ( b^{17, 48}_2 ∧ b^{17, 48}_1 ∧ -b^{17, 48}_0 ∧ -p_816) -> break c in CNF: c -b^{17, 48}_2 ∨ -b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ p_816 ∨ break c in DIMACS: -13109 -13110 13111 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 48}_2 ∧ -b^{17, 48}_1 ∧ -b^{17, 48}_0 ∧ true) c in CNF: c -b^{17, 48}_2 ∨ b^{17, 48}_1 ∨ b^{17, 48}_0 ∨ false c in DIMACS: -13109 13110 13111 0 c 3 does not represent an automaton state. c -(-b^{17, 48}_2 ∧ b^{17, 48}_1 ∧ b^{17, 48}_0 ∧ true) c in CNF: c b^{17, 48}_2 ∨ -b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ false c in DIMACS: 13109 -13110 -13111 0 c -3 does not represent an automaton state. c -( b^{17, 48}_2 ∧ b^{17, 48}_1 ∧ b^{17, 48}_0 ∧ true) c in CNF: c -b^{17, 48}_2 ∨ -b^{17, 48}_1 ∨ -b^{17, 48}_0 ∨ false c in DIMACS: -13109 -13110 -13111 0 c i = 49 c -2+1 --> -1 c ( b^{17, 49}_2 ∧ b^{17, 49}_1 ∧ -b^{17, 49}_0 ∧ p_833) -> ( b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ b^{17, 50}_0) c in CNF: c -b^{17, 49}_2 ∨ -b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ -p_833 ∨ b^{17, 50}_2 c -b^{17, 49}_2 ∨ -b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ -p_833 ∨ -b^{17, 50}_1 c -b^{17, 49}_2 ∨ -b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ -p_833 ∨ b^{17, 50}_0 c in DIMACS: -13112 -13113 13114 -833 13115 0 -13112 -13113 13114 -833 -13116 0 -13112 -13113 13114 -833 13117 0 c -1+1 --> 0 c ( b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ b^{17, 49}_0 ∧ p_833) -> (-b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ -b^{17, 50}_0) c in CNF: c -b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ -p_833 ∨ -b^{17, 50}_2 c -b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ -p_833 ∨ -b^{17, 50}_1 c -b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ -p_833 ∨ -b^{17, 50}_0 c in DIMACS: -13112 13113 -13114 -833 -13115 0 -13112 13113 -13114 -833 -13116 0 -13112 13113 -13114 -833 -13117 0 c 0+1 --> 1 c (-b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ -b^{17, 49}_0 ∧ p_833) -> (-b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ b^{17, 50}_0) c in CNF: c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ -p_833 ∨ -b^{17, 50}_2 c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ -p_833 ∨ -b^{17, 50}_1 c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ -p_833 ∨ b^{17, 50}_0 c in DIMACS: 13112 13113 13114 -833 -13115 0 13112 13113 13114 -833 -13116 0 13112 13113 13114 -833 13117 0 c 1+1 --> 2 c (-b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ b^{17, 49}_0 ∧ p_833) -> (-b^{17, 50}_2 ∧ b^{17, 50}_1 ∧ -b^{17, 50}_0) c in CNF: c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ -p_833 ∨ -b^{17, 50}_2 c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ -p_833 ∨ b^{17, 50}_1 c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ -p_833 ∨ -b^{17, 50}_0 c in DIMACS: 13112 13113 -13114 -833 -13115 0 13112 13113 -13114 -833 13116 0 13112 13113 -13114 -833 -13117 0 c 2+1 --> break c (-b^{17, 49}_2 ∧ b^{17, 49}_1 ∧ -b^{17, 49}_0 ∧ p_833) -> break c in CNF: c b^{17, 49}_2 ∨ -b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ -p_833 ∨ break c in DIMACS: 13112 -13113 13114 -833 1162 0 c 2-1 --> 1 c (-b^{17, 49}_2 ∧ b^{17, 49}_1 ∧ -b^{17, 49}_0 ∧ -p_833) -> (-b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ b^{17, 50}_0) c in CNF: c b^{17, 49}_2 ∨ -b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ p_833 ∨ -b^{17, 50}_2 c b^{17, 49}_2 ∨ -b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ p_833 ∨ -b^{17, 50}_1 c b^{17, 49}_2 ∨ -b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ p_833 ∨ b^{17, 50}_0 c in DIMACS: 13112 -13113 13114 833 -13115 0 13112 -13113 13114 833 -13116 0 13112 -13113 13114 833 13117 0 c 1-1 --> 0 c (-b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ b^{17, 49}_0 ∧ -p_833) -> (-b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ -b^{17, 50}_0) c in CNF: c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ p_833 ∨ -b^{17, 50}_2 c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ p_833 ∨ -b^{17, 50}_1 c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ p_833 ∨ -b^{17, 50}_0 c in DIMACS: 13112 13113 -13114 833 -13115 0 13112 13113 -13114 833 -13116 0 13112 13113 -13114 833 -13117 0 c 0-1 --> -1 c (-b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ -b^{17, 49}_0 ∧ -p_833) -> ( b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ b^{17, 50}_0) c in CNF: c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ p_833 ∨ b^{17, 50}_2 c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ p_833 ∨ -b^{17, 50}_1 c b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ p_833 ∨ b^{17, 50}_0 c in DIMACS: 13112 13113 13114 833 13115 0 13112 13113 13114 833 -13116 0 13112 13113 13114 833 13117 0 c -1-1 --> -2 c ( b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ b^{17, 49}_0 ∧ -p_833) -> ( b^{17, 50}_2 ∧ b^{17, 50}_1 ∧ -b^{17, 50}_0) c in CNF: c -b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ p_833 ∨ b^{17, 50}_2 c -b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ p_833 ∨ b^{17, 50}_1 c -b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ p_833 ∨ -b^{17, 50}_0 c in DIMACS: -13112 13113 -13114 833 13115 0 -13112 13113 -13114 833 13116 0 -13112 13113 -13114 833 -13117 0 c -2-1 --> break c ( b^{17, 49}_2 ∧ b^{17, 49}_1 ∧ -b^{17, 49}_0 ∧ -p_833) -> break c in CNF: c -b^{17, 49}_2 ∨ -b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ p_833 ∨ break c in DIMACS: -13112 -13113 13114 833 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 49}_2 ∧ -b^{17, 49}_1 ∧ -b^{17, 49}_0 ∧ true) c in CNF: c -b^{17, 49}_2 ∨ b^{17, 49}_1 ∨ b^{17, 49}_0 ∨ false c in DIMACS: -13112 13113 13114 0 c 3 does not represent an automaton state. c -(-b^{17, 49}_2 ∧ b^{17, 49}_1 ∧ b^{17, 49}_0 ∧ true) c in CNF: c b^{17, 49}_2 ∨ -b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ false c in DIMACS: 13112 -13113 -13114 0 c -3 does not represent an automaton state. c -( b^{17, 49}_2 ∧ b^{17, 49}_1 ∧ b^{17, 49}_0 ∧ true) c in CNF: c -b^{17, 49}_2 ∨ -b^{17, 49}_1 ∨ -b^{17, 49}_0 ∨ false c in DIMACS: -13112 -13113 -13114 0 c i = 50 c -2+1 --> -1 c ( b^{17, 50}_2 ∧ b^{17, 50}_1 ∧ -b^{17, 50}_0 ∧ p_850) -> ( b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ b^{17, 51}_0) c in CNF: c -b^{17, 50}_2 ∨ -b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ -p_850 ∨ b^{17, 51}_2 c -b^{17, 50}_2 ∨ -b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ -p_850 ∨ -b^{17, 51}_1 c -b^{17, 50}_2 ∨ -b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ -p_850 ∨ b^{17, 51}_0 c in DIMACS: -13115 -13116 13117 -850 13118 0 -13115 -13116 13117 -850 -13119 0 -13115 -13116 13117 -850 13120 0 c -1+1 --> 0 c ( b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ b^{17, 50}_0 ∧ p_850) -> (-b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ -b^{17, 51}_0) c in CNF: c -b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ -p_850 ∨ -b^{17, 51}_2 c -b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ -p_850 ∨ -b^{17, 51}_1 c -b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ -p_850 ∨ -b^{17, 51}_0 c in DIMACS: -13115 13116 -13117 -850 -13118 0 -13115 13116 -13117 -850 -13119 0 -13115 13116 -13117 -850 -13120 0 c 0+1 --> 1 c (-b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ -b^{17, 50}_0 ∧ p_850) -> (-b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ b^{17, 51}_0) c in CNF: c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ -p_850 ∨ -b^{17, 51}_2 c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ -p_850 ∨ -b^{17, 51}_1 c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ -p_850 ∨ b^{17, 51}_0 c in DIMACS: 13115 13116 13117 -850 -13118 0 13115 13116 13117 -850 -13119 0 13115 13116 13117 -850 13120 0 c 1+1 --> 2 c (-b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ b^{17, 50}_0 ∧ p_850) -> (-b^{17, 51}_2 ∧ b^{17, 51}_1 ∧ -b^{17, 51}_0) c in CNF: c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ -p_850 ∨ -b^{17, 51}_2 c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ -p_850 ∨ b^{17, 51}_1 c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ -p_850 ∨ -b^{17, 51}_0 c in DIMACS: 13115 13116 -13117 -850 -13118 0 13115 13116 -13117 -850 13119 0 13115 13116 -13117 -850 -13120 0 c 2+1 --> break c (-b^{17, 50}_2 ∧ b^{17, 50}_1 ∧ -b^{17, 50}_0 ∧ p_850) -> break c in CNF: c b^{17, 50}_2 ∨ -b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ -p_850 ∨ break c in DIMACS: 13115 -13116 13117 -850 1162 0 c 2-1 --> 1 c (-b^{17, 50}_2 ∧ b^{17, 50}_1 ∧ -b^{17, 50}_0 ∧ -p_850) -> (-b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ b^{17, 51}_0) c in CNF: c b^{17, 50}_2 ∨ -b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ p_850 ∨ -b^{17, 51}_2 c b^{17, 50}_2 ∨ -b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ p_850 ∨ -b^{17, 51}_1 c b^{17, 50}_2 ∨ -b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ p_850 ∨ b^{17, 51}_0 c in DIMACS: 13115 -13116 13117 850 -13118 0 13115 -13116 13117 850 -13119 0 13115 -13116 13117 850 13120 0 c 1-1 --> 0 c (-b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ b^{17, 50}_0 ∧ -p_850) -> (-b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ -b^{17, 51}_0) c in CNF: c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ p_850 ∨ -b^{17, 51}_2 c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ p_850 ∨ -b^{17, 51}_1 c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ p_850 ∨ -b^{17, 51}_0 c in DIMACS: 13115 13116 -13117 850 -13118 0 13115 13116 -13117 850 -13119 0 13115 13116 -13117 850 -13120 0 c 0-1 --> -1 c (-b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ -b^{17, 50}_0 ∧ -p_850) -> ( b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ b^{17, 51}_0) c in CNF: c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ p_850 ∨ b^{17, 51}_2 c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ p_850 ∨ -b^{17, 51}_1 c b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ p_850 ∨ b^{17, 51}_0 c in DIMACS: 13115 13116 13117 850 13118 0 13115 13116 13117 850 -13119 0 13115 13116 13117 850 13120 0 c -1-1 --> -2 c ( b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ b^{17, 50}_0 ∧ -p_850) -> ( b^{17, 51}_2 ∧ b^{17, 51}_1 ∧ -b^{17, 51}_0) c in CNF: c -b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ p_850 ∨ b^{17, 51}_2 c -b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ p_850 ∨ b^{17, 51}_1 c -b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ p_850 ∨ -b^{17, 51}_0 c in DIMACS: -13115 13116 -13117 850 13118 0 -13115 13116 -13117 850 13119 0 -13115 13116 -13117 850 -13120 0 c -2-1 --> break c ( b^{17, 50}_2 ∧ b^{17, 50}_1 ∧ -b^{17, 50}_0 ∧ -p_850) -> break c in CNF: c -b^{17, 50}_2 ∨ -b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ p_850 ∨ break c in DIMACS: -13115 -13116 13117 850 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 50}_2 ∧ -b^{17, 50}_1 ∧ -b^{17, 50}_0 ∧ true) c in CNF: c -b^{17, 50}_2 ∨ b^{17, 50}_1 ∨ b^{17, 50}_0 ∨ false c in DIMACS: -13115 13116 13117 0 c 3 does not represent an automaton state. c -(-b^{17, 50}_2 ∧ b^{17, 50}_1 ∧ b^{17, 50}_0 ∧ true) c in CNF: c b^{17, 50}_2 ∨ -b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ false c in DIMACS: 13115 -13116 -13117 0 c -3 does not represent an automaton state. c -( b^{17, 50}_2 ∧ b^{17, 50}_1 ∧ b^{17, 50}_0 ∧ true) c in CNF: c -b^{17, 50}_2 ∨ -b^{17, 50}_1 ∨ -b^{17, 50}_0 ∨ false c in DIMACS: -13115 -13116 -13117 0 c i = 51 c -2+1 --> -1 c ( b^{17, 51}_2 ∧ b^{17, 51}_1 ∧ -b^{17, 51}_0 ∧ p_867) -> ( b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ b^{17, 52}_0) c in CNF: c -b^{17, 51}_2 ∨ -b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ -p_867 ∨ b^{17, 52}_2 c -b^{17, 51}_2 ∨ -b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ -p_867 ∨ -b^{17, 52}_1 c -b^{17, 51}_2 ∨ -b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ -p_867 ∨ b^{17, 52}_0 c in DIMACS: -13118 -13119 13120 -867 13121 0 -13118 -13119 13120 -867 -13122 0 -13118 -13119 13120 -867 13123 0 c -1+1 --> 0 c ( b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ b^{17, 51}_0 ∧ p_867) -> (-b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ -b^{17, 52}_0) c in CNF: c -b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ -p_867 ∨ -b^{17, 52}_2 c -b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ -p_867 ∨ -b^{17, 52}_1 c -b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ -p_867 ∨ -b^{17, 52}_0 c in DIMACS: -13118 13119 -13120 -867 -13121 0 -13118 13119 -13120 -867 -13122 0 -13118 13119 -13120 -867 -13123 0 c 0+1 --> 1 c (-b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ -b^{17, 51}_0 ∧ p_867) -> (-b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ b^{17, 52}_0) c in CNF: c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ -p_867 ∨ -b^{17, 52}_2 c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ -p_867 ∨ -b^{17, 52}_1 c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ -p_867 ∨ b^{17, 52}_0 c in DIMACS: 13118 13119 13120 -867 -13121 0 13118 13119 13120 -867 -13122 0 13118 13119 13120 -867 13123 0 c 1+1 --> 2 c (-b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ b^{17, 51}_0 ∧ p_867) -> (-b^{17, 52}_2 ∧ b^{17, 52}_1 ∧ -b^{17, 52}_0) c in CNF: c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ -p_867 ∨ -b^{17, 52}_2 c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ -p_867 ∨ b^{17, 52}_1 c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ -p_867 ∨ -b^{17, 52}_0 c in DIMACS: 13118 13119 -13120 -867 -13121 0 13118 13119 -13120 -867 13122 0 13118 13119 -13120 -867 -13123 0 c 2+1 --> break c (-b^{17, 51}_2 ∧ b^{17, 51}_1 ∧ -b^{17, 51}_0 ∧ p_867) -> break c in CNF: c b^{17, 51}_2 ∨ -b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ -p_867 ∨ break c in DIMACS: 13118 -13119 13120 -867 1162 0 c 2-1 --> 1 c (-b^{17, 51}_2 ∧ b^{17, 51}_1 ∧ -b^{17, 51}_0 ∧ -p_867) -> (-b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ b^{17, 52}_0) c in CNF: c b^{17, 51}_2 ∨ -b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ p_867 ∨ -b^{17, 52}_2 c b^{17, 51}_2 ∨ -b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ p_867 ∨ -b^{17, 52}_1 c b^{17, 51}_2 ∨ -b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ p_867 ∨ b^{17, 52}_0 c in DIMACS: 13118 -13119 13120 867 -13121 0 13118 -13119 13120 867 -13122 0 13118 -13119 13120 867 13123 0 c 1-1 --> 0 c (-b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ b^{17, 51}_0 ∧ -p_867) -> (-b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ -b^{17, 52}_0) c in CNF: c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ p_867 ∨ -b^{17, 52}_2 c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ p_867 ∨ -b^{17, 52}_1 c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ p_867 ∨ -b^{17, 52}_0 c in DIMACS: 13118 13119 -13120 867 -13121 0 13118 13119 -13120 867 -13122 0 13118 13119 -13120 867 -13123 0 c 0-1 --> -1 c (-b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ -b^{17, 51}_0 ∧ -p_867) -> ( b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ b^{17, 52}_0) c in CNF: c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ p_867 ∨ b^{17, 52}_2 c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ p_867 ∨ -b^{17, 52}_1 c b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ p_867 ∨ b^{17, 52}_0 c in DIMACS: 13118 13119 13120 867 13121 0 13118 13119 13120 867 -13122 0 13118 13119 13120 867 13123 0 c -1-1 --> -2 c ( b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ b^{17, 51}_0 ∧ -p_867) -> ( b^{17, 52}_2 ∧ b^{17, 52}_1 ∧ -b^{17, 52}_0) c in CNF: c -b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ p_867 ∨ b^{17, 52}_2 c -b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ p_867 ∨ b^{17, 52}_1 c -b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ p_867 ∨ -b^{17, 52}_0 c in DIMACS: -13118 13119 -13120 867 13121 0 -13118 13119 -13120 867 13122 0 -13118 13119 -13120 867 -13123 0 c -2-1 --> break c ( b^{17, 51}_2 ∧ b^{17, 51}_1 ∧ -b^{17, 51}_0 ∧ -p_867) -> break c in CNF: c -b^{17, 51}_2 ∨ -b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ p_867 ∨ break c in DIMACS: -13118 -13119 13120 867 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 51}_2 ∧ -b^{17, 51}_1 ∧ -b^{17, 51}_0 ∧ true) c in CNF: c -b^{17, 51}_2 ∨ b^{17, 51}_1 ∨ b^{17, 51}_0 ∨ false c in DIMACS: -13118 13119 13120 0 c 3 does not represent an automaton state. c -(-b^{17, 51}_2 ∧ b^{17, 51}_1 ∧ b^{17, 51}_0 ∧ true) c in CNF: c b^{17, 51}_2 ∨ -b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ false c in DIMACS: 13118 -13119 -13120 0 c -3 does not represent an automaton state. c -( b^{17, 51}_2 ∧ b^{17, 51}_1 ∧ b^{17, 51}_0 ∧ true) c in CNF: c -b^{17, 51}_2 ∨ -b^{17, 51}_1 ∨ -b^{17, 51}_0 ∨ false c in DIMACS: -13118 -13119 -13120 0 c i = 52 c -2+1 --> -1 c ( b^{17, 52}_2 ∧ b^{17, 52}_1 ∧ -b^{17, 52}_0 ∧ p_884) -> ( b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ b^{17, 53}_0) c in CNF: c -b^{17, 52}_2 ∨ -b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ -p_884 ∨ b^{17, 53}_2 c -b^{17, 52}_2 ∨ -b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ -p_884 ∨ -b^{17, 53}_1 c -b^{17, 52}_2 ∨ -b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ -p_884 ∨ b^{17, 53}_0 c in DIMACS: -13121 -13122 13123 -884 13124 0 -13121 -13122 13123 -884 -13125 0 -13121 -13122 13123 -884 13126 0 c -1+1 --> 0 c ( b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ b^{17, 52}_0 ∧ p_884) -> (-b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ -b^{17, 53}_0) c in CNF: c -b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ -p_884 ∨ -b^{17, 53}_2 c -b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ -p_884 ∨ -b^{17, 53}_1 c -b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ -p_884 ∨ -b^{17, 53}_0 c in DIMACS: -13121 13122 -13123 -884 -13124 0 -13121 13122 -13123 -884 -13125 0 -13121 13122 -13123 -884 -13126 0 c 0+1 --> 1 c (-b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ -b^{17, 52}_0 ∧ p_884) -> (-b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ b^{17, 53}_0) c in CNF: c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ -p_884 ∨ -b^{17, 53}_2 c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ -p_884 ∨ -b^{17, 53}_1 c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ -p_884 ∨ b^{17, 53}_0 c in DIMACS: 13121 13122 13123 -884 -13124 0 13121 13122 13123 -884 -13125 0 13121 13122 13123 -884 13126 0 c 1+1 --> 2 c (-b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ b^{17, 52}_0 ∧ p_884) -> (-b^{17, 53}_2 ∧ b^{17, 53}_1 ∧ -b^{17, 53}_0) c in CNF: c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ -p_884 ∨ -b^{17, 53}_2 c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ -p_884 ∨ b^{17, 53}_1 c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ -p_884 ∨ -b^{17, 53}_0 c in DIMACS: 13121 13122 -13123 -884 -13124 0 13121 13122 -13123 -884 13125 0 13121 13122 -13123 -884 -13126 0 c 2+1 --> break c (-b^{17, 52}_2 ∧ b^{17, 52}_1 ∧ -b^{17, 52}_0 ∧ p_884) -> break c in CNF: c b^{17, 52}_2 ∨ -b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ -p_884 ∨ break c in DIMACS: 13121 -13122 13123 -884 1162 0 c 2-1 --> 1 c (-b^{17, 52}_2 ∧ b^{17, 52}_1 ∧ -b^{17, 52}_0 ∧ -p_884) -> (-b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ b^{17, 53}_0) c in CNF: c b^{17, 52}_2 ∨ -b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ p_884 ∨ -b^{17, 53}_2 c b^{17, 52}_2 ∨ -b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ p_884 ∨ -b^{17, 53}_1 c b^{17, 52}_2 ∨ -b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ p_884 ∨ b^{17, 53}_0 c in DIMACS: 13121 -13122 13123 884 -13124 0 13121 -13122 13123 884 -13125 0 13121 -13122 13123 884 13126 0 c 1-1 --> 0 c (-b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ b^{17, 52}_0 ∧ -p_884) -> (-b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ -b^{17, 53}_0) c in CNF: c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ p_884 ∨ -b^{17, 53}_2 c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ p_884 ∨ -b^{17, 53}_1 c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ p_884 ∨ -b^{17, 53}_0 c in DIMACS: 13121 13122 -13123 884 -13124 0 13121 13122 -13123 884 -13125 0 13121 13122 -13123 884 -13126 0 c 0-1 --> -1 c (-b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ -b^{17, 52}_0 ∧ -p_884) -> ( b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ b^{17, 53}_0) c in CNF: c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ p_884 ∨ b^{17, 53}_2 c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ p_884 ∨ -b^{17, 53}_1 c b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ p_884 ∨ b^{17, 53}_0 c in DIMACS: 13121 13122 13123 884 13124 0 13121 13122 13123 884 -13125 0 13121 13122 13123 884 13126 0 c -1-1 --> -2 c ( b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ b^{17, 52}_0 ∧ -p_884) -> ( b^{17, 53}_2 ∧ b^{17, 53}_1 ∧ -b^{17, 53}_0) c in CNF: c -b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ p_884 ∨ b^{17, 53}_2 c -b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ p_884 ∨ b^{17, 53}_1 c -b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ p_884 ∨ -b^{17, 53}_0 c in DIMACS: -13121 13122 -13123 884 13124 0 -13121 13122 -13123 884 13125 0 -13121 13122 -13123 884 -13126 0 c -2-1 --> break c ( b^{17, 52}_2 ∧ b^{17, 52}_1 ∧ -b^{17, 52}_0 ∧ -p_884) -> break c in CNF: c -b^{17, 52}_2 ∨ -b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ p_884 ∨ break c in DIMACS: -13121 -13122 13123 884 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 52}_2 ∧ -b^{17, 52}_1 ∧ -b^{17, 52}_0 ∧ true) c in CNF: c -b^{17, 52}_2 ∨ b^{17, 52}_1 ∨ b^{17, 52}_0 ∨ false c in DIMACS: -13121 13122 13123 0 c 3 does not represent an automaton state. c -(-b^{17, 52}_2 ∧ b^{17, 52}_1 ∧ b^{17, 52}_0 ∧ true) c in CNF: c b^{17, 52}_2 ∨ -b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ false c in DIMACS: 13121 -13122 -13123 0 c -3 does not represent an automaton state. c -( b^{17, 52}_2 ∧ b^{17, 52}_1 ∧ b^{17, 52}_0 ∧ true) c in CNF: c -b^{17, 52}_2 ∨ -b^{17, 52}_1 ∨ -b^{17, 52}_0 ∨ false c in DIMACS: -13121 -13122 -13123 0 c i = 53 c -2+1 --> -1 c ( b^{17, 53}_2 ∧ b^{17, 53}_1 ∧ -b^{17, 53}_0 ∧ p_901) -> ( b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ b^{17, 54}_0) c in CNF: c -b^{17, 53}_2 ∨ -b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ -p_901 ∨ b^{17, 54}_2 c -b^{17, 53}_2 ∨ -b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ -p_901 ∨ -b^{17, 54}_1 c -b^{17, 53}_2 ∨ -b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ -p_901 ∨ b^{17, 54}_0 c in DIMACS: -13124 -13125 13126 -901 13127 0 -13124 -13125 13126 -901 -13128 0 -13124 -13125 13126 -901 13129 0 c -1+1 --> 0 c ( b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ b^{17, 53}_0 ∧ p_901) -> (-b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ -b^{17, 54}_0) c in CNF: c -b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ -p_901 ∨ -b^{17, 54}_2 c -b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ -p_901 ∨ -b^{17, 54}_1 c -b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ -p_901 ∨ -b^{17, 54}_0 c in DIMACS: -13124 13125 -13126 -901 -13127 0 -13124 13125 -13126 -901 -13128 0 -13124 13125 -13126 -901 -13129 0 c 0+1 --> 1 c (-b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ -b^{17, 53}_0 ∧ p_901) -> (-b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ b^{17, 54}_0) c in CNF: c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ -p_901 ∨ -b^{17, 54}_2 c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ -p_901 ∨ -b^{17, 54}_1 c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ -p_901 ∨ b^{17, 54}_0 c in DIMACS: 13124 13125 13126 -901 -13127 0 13124 13125 13126 -901 -13128 0 13124 13125 13126 -901 13129 0 c 1+1 --> 2 c (-b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ b^{17, 53}_0 ∧ p_901) -> (-b^{17, 54}_2 ∧ b^{17, 54}_1 ∧ -b^{17, 54}_0) c in CNF: c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ -p_901 ∨ -b^{17, 54}_2 c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ -p_901 ∨ b^{17, 54}_1 c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ -p_901 ∨ -b^{17, 54}_0 c in DIMACS: 13124 13125 -13126 -901 -13127 0 13124 13125 -13126 -901 13128 0 13124 13125 -13126 -901 -13129 0 c 2+1 --> break c (-b^{17, 53}_2 ∧ b^{17, 53}_1 ∧ -b^{17, 53}_0 ∧ p_901) -> break c in CNF: c b^{17, 53}_2 ∨ -b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ -p_901 ∨ break c in DIMACS: 13124 -13125 13126 -901 1162 0 c 2-1 --> 1 c (-b^{17, 53}_2 ∧ b^{17, 53}_1 ∧ -b^{17, 53}_0 ∧ -p_901) -> (-b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ b^{17, 54}_0) c in CNF: c b^{17, 53}_2 ∨ -b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ p_901 ∨ -b^{17, 54}_2 c b^{17, 53}_2 ∨ -b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ p_901 ∨ -b^{17, 54}_1 c b^{17, 53}_2 ∨ -b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ p_901 ∨ b^{17, 54}_0 c in DIMACS: 13124 -13125 13126 901 -13127 0 13124 -13125 13126 901 -13128 0 13124 -13125 13126 901 13129 0 c 1-1 --> 0 c (-b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ b^{17, 53}_0 ∧ -p_901) -> (-b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ -b^{17, 54}_0) c in CNF: c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ p_901 ∨ -b^{17, 54}_2 c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ p_901 ∨ -b^{17, 54}_1 c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ p_901 ∨ -b^{17, 54}_0 c in DIMACS: 13124 13125 -13126 901 -13127 0 13124 13125 -13126 901 -13128 0 13124 13125 -13126 901 -13129 0 c 0-1 --> -1 c (-b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ -b^{17, 53}_0 ∧ -p_901) -> ( b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ b^{17, 54}_0) c in CNF: c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ p_901 ∨ b^{17, 54}_2 c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ p_901 ∨ -b^{17, 54}_1 c b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ p_901 ∨ b^{17, 54}_0 c in DIMACS: 13124 13125 13126 901 13127 0 13124 13125 13126 901 -13128 0 13124 13125 13126 901 13129 0 c -1-1 --> -2 c ( b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ b^{17, 53}_0 ∧ -p_901) -> ( b^{17, 54}_2 ∧ b^{17, 54}_1 ∧ -b^{17, 54}_0) c in CNF: c -b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ p_901 ∨ b^{17, 54}_2 c -b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ p_901 ∨ b^{17, 54}_1 c -b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ p_901 ∨ -b^{17, 54}_0 c in DIMACS: -13124 13125 -13126 901 13127 0 -13124 13125 -13126 901 13128 0 -13124 13125 -13126 901 -13129 0 c -2-1 --> break c ( b^{17, 53}_2 ∧ b^{17, 53}_1 ∧ -b^{17, 53}_0 ∧ -p_901) -> break c in CNF: c -b^{17, 53}_2 ∨ -b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ p_901 ∨ break c in DIMACS: -13124 -13125 13126 901 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 53}_2 ∧ -b^{17, 53}_1 ∧ -b^{17, 53}_0 ∧ true) c in CNF: c -b^{17, 53}_2 ∨ b^{17, 53}_1 ∨ b^{17, 53}_0 ∨ false c in DIMACS: -13124 13125 13126 0 c 3 does not represent an automaton state. c -(-b^{17, 53}_2 ∧ b^{17, 53}_1 ∧ b^{17, 53}_0 ∧ true) c in CNF: c b^{17, 53}_2 ∨ -b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ false c in DIMACS: 13124 -13125 -13126 0 c -3 does not represent an automaton state. c -( b^{17, 53}_2 ∧ b^{17, 53}_1 ∧ b^{17, 53}_0 ∧ true) c in CNF: c -b^{17, 53}_2 ∨ -b^{17, 53}_1 ∨ -b^{17, 53}_0 ∨ false c in DIMACS: -13124 -13125 -13126 0 c i = 54 c -2+1 --> -1 c ( b^{17, 54}_2 ∧ b^{17, 54}_1 ∧ -b^{17, 54}_0 ∧ p_918) -> ( b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ b^{17, 55}_0) c in CNF: c -b^{17, 54}_2 ∨ -b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ -p_918 ∨ b^{17, 55}_2 c -b^{17, 54}_2 ∨ -b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ -p_918 ∨ -b^{17, 55}_1 c -b^{17, 54}_2 ∨ -b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ -p_918 ∨ b^{17, 55}_0 c in DIMACS: -13127 -13128 13129 -918 13130 0 -13127 -13128 13129 -918 -13131 0 -13127 -13128 13129 -918 13132 0 c -1+1 --> 0 c ( b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ b^{17, 54}_0 ∧ p_918) -> (-b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ -b^{17, 55}_0) c in CNF: c -b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ -p_918 ∨ -b^{17, 55}_2 c -b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ -p_918 ∨ -b^{17, 55}_1 c -b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ -p_918 ∨ -b^{17, 55}_0 c in DIMACS: -13127 13128 -13129 -918 -13130 0 -13127 13128 -13129 -918 -13131 0 -13127 13128 -13129 -918 -13132 0 c 0+1 --> 1 c (-b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ -b^{17, 54}_0 ∧ p_918) -> (-b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ b^{17, 55}_0) c in CNF: c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ -p_918 ∨ -b^{17, 55}_2 c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ -p_918 ∨ -b^{17, 55}_1 c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ -p_918 ∨ b^{17, 55}_0 c in DIMACS: 13127 13128 13129 -918 -13130 0 13127 13128 13129 -918 -13131 0 13127 13128 13129 -918 13132 0 c 1+1 --> 2 c (-b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ b^{17, 54}_0 ∧ p_918) -> (-b^{17, 55}_2 ∧ b^{17, 55}_1 ∧ -b^{17, 55}_0) c in CNF: c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ -p_918 ∨ -b^{17, 55}_2 c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ -p_918 ∨ b^{17, 55}_1 c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ -p_918 ∨ -b^{17, 55}_0 c in DIMACS: 13127 13128 -13129 -918 -13130 0 13127 13128 -13129 -918 13131 0 13127 13128 -13129 -918 -13132 0 c 2+1 --> break c (-b^{17, 54}_2 ∧ b^{17, 54}_1 ∧ -b^{17, 54}_0 ∧ p_918) -> break c in CNF: c b^{17, 54}_2 ∨ -b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ -p_918 ∨ break c in DIMACS: 13127 -13128 13129 -918 1162 0 c 2-1 --> 1 c (-b^{17, 54}_2 ∧ b^{17, 54}_1 ∧ -b^{17, 54}_0 ∧ -p_918) -> (-b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ b^{17, 55}_0) c in CNF: c b^{17, 54}_2 ∨ -b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ p_918 ∨ -b^{17, 55}_2 c b^{17, 54}_2 ∨ -b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ p_918 ∨ -b^{17, 55}_1 c b^{17, 54}_2 ∨ -b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ p_918 ∨ b^{17, 55}_0 c in DIMACS: 13127 -13128 13129 918 -13130 0 13127 -13128 13129 918 -13131 0 13127 -13128 13129 918 13132 0 c 1-1 --> 0 c (-b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ b^{17, 54}_0 ∧ -p_918) -> (-b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ -b^{17, 55}_0) c in CNF: c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ p_918 ∨ -b^{17, 55}_2 c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ p_918 ∨ -b^{17, 55}_1 c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ p_918 ∨ -b^{17, 55}_0 c in DIMACS: 13127 13128 -13129 918 -13130 0 13127 13128 -13129 918 -13131 0 13127 13128 -13129 918 -13132 0 c 0-1 --> -1 c (-b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ -b^{17, 54}_0 ∧ -p_918) -> ( b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ b^{17, 55}_0) c in CNF: c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ p_918 ∨ b^{17, 55}_2 c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ p_918 ∨ -b^{17, 55}_1 c b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ p_918 ∨ b^{17, 55}_0 c in DIMACS: 13127 13128 13129 918 13130 0 13127 13128 13129 918 -13131 0 13127 13128 13129 918 13132 0 c -1-1 --> -2 c ( b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ b^{17, 54}_0 ∧ -p_918) -> ( b^{17, 55}_2 ∧ b^{17, 55}_1 ∧ -b^{17, 55}_0) c in CNF: c -b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ p_918 ∨ b^{17, 55}_2 c -b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ p_918 ∨ b^{17, 55}_1 c -b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ p_918 ∨ -b^{17, 55}_0 c in DIMACS: -13127 13128 -13129 918 13130 0 -13127 13128 -13129 918 13131 0 -13127 13128 -13129 918 -13132 0 c -2-1 --> break c ( b^{17, 54}_2 ∧ b^{17, 54}_1 ∧ -b^{17, 54}_0 ∧ -p_918) -> break c in CNF: c -b^{17, 54}_2 ∨ -b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ p_918 ∨ break c in DIMACS: -13127 -13128 13129 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 54}_2 ∧ -b^{17, 54}_1 ∧ -b^{17, 54}_0 ∧ true) c in CNF: c -b^{17, 54}_2 ∨ b^{17, 54}_1 ∨ b^{17, 54}_0 ∨ false c in DIMACS: -13127 13128 13129 0 c 3 does not represent an automaton state. c -(-b^{17, 54}_2 ∧ b^{17, 54}_1 ∧ b^{17, 54}_0 ∧ true) c in CNF: c b^{17, 54}_2 ∨ -b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ false c in DIMACS: 13127 -13128 -13129 0 c -3 does not represent an automaton state. c -( b^{17, 54}_2 ∧ b^{17, 54}_1 ∧ b^{17, 54}_0 ∧ true) c in CNF: c -b^{17, 54}_2 ∨ -b^{17, 54}_1 ∨ -b^{17, 54}_0 ∨ false c in DIMACS: -13127 -13128 -13129 0 c i = 55 c -2+1 --> -1 c ( b^{17, 55}_2 ∧ b^{17, 55}_1 ∧ -b^{17, 55}_0 ∧ p_935) -> ( b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ b^{17, 56}_0) c in CNF: c -b^{17, 55}_2 ∨ -b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ -p_935 ∨ b^{17, 56}_2 c -b^{17, 55}_2 ∨ -b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ -p_935 ∨ -b^{17, 56}_1 c -b^{17, 55}_2 ∨ -b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ -p_935 ∨ b^{17, 56}_0 c in DIMACS: -13130 -13131 13132 -935 13133 0 -13130 -13131 13132 -935 -13134 0 -13130 -13131 13132 -935 13135 0 c -1+1 --> 0 c ( b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ b^{17, 55}_0 ∧ p_935) -> (-b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ -b^{17, 56}_0) c in CNF: c -b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ -p_935 ∨ -b^{17, 56}_2 c -b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ -p_935 ∨ -b^{17, 56}_1 c -b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ -p_935 ∨ -b^{17, 56}_0 c in DIMACS: -13130 13131 -13132 -935 -13133 0 -13130 13131 -13132 -935 -13134 0 -13130 13131 -13132 -935 -13135 0 c 0+1 --> 1 c (-b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ -b^{17, 55}_0 ∧ p_935) -> (-b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ b^{17, 56}_0) c in CNF: c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ -p_935 ∨ -b^{17, 56}_2 c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ -p_935 ∨ -b^{17, 56}_1 c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ -p_935 ∨ b^{17, 56}_0 c in DIMACS: 13130 13131 13132 -935 -13133 0 13130 13131 13132 -935 -13134 0 13130 13131 13132 -935 13135 0 c 1+1 --> 2 c (-b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ b^{17, 55}_0 ∧ p_935) -> (-b^{17, 56}_2 ∧ b^{17, 56}_1 ∧ -b^{17, 56}_0) c in CNF: c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ -p_935 ∨ -b^{17, 56}_2 c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ -p_935 ∨ b^{17, 56}_1 c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ -p_935 ∨ -b^{17, 56}_0 c in DIMACS: 13130 13131 -13132 -935 -13133 0 13130 13131 -13132 -935 13134 0 13130 13131 -13132 -935 -13135 0 c 2+1 --> break c (-b^{17, 55}_2 ∧ b^{17, 55}_1 ∧ -b^{17, 55}_0 ∧ p_935) -> break c in CNF: c b^{17, 55}_2 ∨ -b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ -p_935 ∨ break c in DIMACS: 13130 -13131 13132 -935 1162 0 c 2-1 --> 1 c (-b^{17, 55}_2 ∧ b^{17, 55}_1 ∧ -b^{17, 55}_0 ∧ -p_935) -> (-b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ b^{17, 56}_0) c in CNF: c b^{17, 55}_2 ∨ -b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ p_935 ∨ -b^{17, 56}_2 c b^{17, 55}_2 ∨ -b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ p_935 ∨ -b^{17, 56}_1 c b^{17, 55}_2 ∨ -b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ p_935 ∨ b^{17, 56}_0 c in DIMACS: 13130 -13131 13132 935 -13133 0 13130 -13131 13132 935 -13134 0 13130 -13131 13132 935 13135 0 c 1-1 --> 0 c (-b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ b^{17, 55}_0 ∧ -p_935) -> (-b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ -b^{17, 56}_0) c in CNF: c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ p_935 ∨ -b^{17, 56}_2 c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ p_935 ∨ -b^{17, 56}_1 c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ p_935 ∨ -b^{17, 56}_0 c in DIMACS: 13130 13131 -13132 935 -13133 0 13130 13131 -13132 935 -13134 0 13130 13131 -13132 935 -13135 0 c 0-1 --> -1 c (-b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ -b^{17, 55}_0 ∧ -p_935) -> ( b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ b^{17, 56}_0) c in CNF: c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ p_935 ∨ b^{17, 56}_2 c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ p_935 ∨ -b^{17, 56}_1 c b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ p_935 ∨ b^{17, 56}_0 c in DIMACS: 13130 13131 13132 935 13133 0 13130 13131 13132 935 -13134 0 13130 13131 13132 935 13135 0 c -1-1 --> -2 c ( b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ b^{17, 55}_0 ∧ -p_935) -> ( b^{17, 56}_2 ∧ b^{17, 56}_1 ∧ -b^{17, 56}_0) c in CNF: c -b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ p_935 ∨ b^{17, 56}_2 c -b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ p_935 ∨ b^{17, 56}_1 c -b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ p_935 ∨ -b^{17, 56}_0 c in DIMACS: -13130 13131 -13132 935 13133 0 -13130 13131 -13132 935 13134 0 -13130 13131 -13132 935 -13135 0 c -2-1 --> break c ( b^{17, 55}_2 ∧ b^{17, 55}_1 ∧ -b^{17, 55}_0 ∧ -p_935) -> break c in CNF: c -b^{17, 55}_2 ∨ -b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ p_935 ∨ break c in DIMACS: -13130 -13131 13132 935 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 55}_2 ∧ -b^{17, 55}_1 ∧ -b^{17, 55}_0 ∧ true) c in CNF: c -b^{17, 55}_2 ∨ b^{17, 55}_1 ∨ b^{17, 55}_0 ∨ false c in DIMACS: -13130 13131 13132 0 c 3 does not represent an automaton state. c -(-b^{17, 55}_2 ∧ b^{17, 55}_1 ∧ b^{17, 55}_0 ∧ true) c in CNF: c b^{17, 55}_2 ∨ -b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ false c in DIMACS: 13130 -13131 -13132 0 c -3 does not represent an automaton state. c -( b^{17, 55}_2 ∧ b^{17, 55}_1 ∧ b^{17, 55}_0 ∧ true) c in CNF: c -b^{17, 55}_2 ∨ -b^{17, 55}_1 ∨ -b^{17, 55}_0 ∨ false c in DIMACS: -13130 -13131 -13132 0 c i = 56 c -2+1 --> -1 c ( b^{17, 56}_2 ∧ b^{17, 56}_1 ∧ -b^{17, 56}_0 ∧ p_952) -> ( b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ b^{17, 57}_0) c in CNF: c -b^{17, 56}_2 ∨ -b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ -p_952 ∨ b^{17, 57}_2 c -b^{17, 56}_2 ∨ -b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ -p_952 ∨ -b^{17, 57}_1 c -b^{17, 56}_2 ∨ -b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ -p_952 ∨ b^{17, 57}_0 c in DIMACS: -13133 -13134 13135 -952 13136 0 -13133 -13134 13135 -952 -13137 0 -13133 -13134 13135 -952 13138 0 c -1+1 --> 0 c ( b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ b^{17, 56}_0 ∧ p_952) -> (-b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ -b^{17, 57}_0) c in CNF: c -b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ -p_952 ∨ -b^{17, 57}_2 c -b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ -p_952 ∨ -b^{17, 57}_1 c -b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ -p_952 ∨ -b^{17, 57}_0 c in DIMACS: -13133 13134 -13135 -952 -13136 0 -13133 13134 -13135 -952 -13137 0 -13133 13134 -13135 -952 -13138 0 c 0+1 --> 1 c (-b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ -b^{17, 56}_0 ∧ p_952) -> (-b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ b^{17, 57}_0) c in CNF: c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ -p_952 ∨ -b^{17, 57}_2 c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ -p_952 ∨ -b^{17, 57}_1 c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ -p_952 ∨ b^{17, 57}_0 c in DIMACS: 13133 13134 13135 -952 -13136 0 13133 13134 13135 -952 -13137 0 13133 13134 13135 -952 13138 0 c 1+1 --> 2 c (-b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ b^{17, 56}_0 ∧ p_952) -> (-b^{17, 57}_2 ∧ b^{17, 57}_1 ∧ -b^{17, 57}_0) c in CNF: c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ -p_952 ∨ -b^{17, 57}_2 c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ -p_952 ∨ b^{17, 57}_1 c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ -p_952 ∨ -b^{17, 57}_0 c in DIMACS: 13133 13134 -13135 -952 -13136 0 13133 13134 -13135 -952 13137 0 13133 13134 -13135 -952 -13138 0 c 2+1 --> break c (-b^{17, 56}_2 ∧ b^{17, 56}_1 ∧ -b^{17, 56}_0 ∧ p_952) -> break c in CNF: c b^{17, 56}_2 ∨ -b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ -p_952 ∨ break c in DIMACS: 13133 -13134 13135 -952 1162 0 c 2-1 --> 1 c (-b^{17, 56}_2 ∧ b^{17, 56}_1 ∧ -b^{17, 56}_0 ∧ -p_952) -> (-b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ b^{17, 57}_0) c in CNF: c b^{17, 56}_2 ∨ -b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ p_952 ∨ -b^{17, 57}_2 c b^{17, 56}_2 ∨ -b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ p_952 ∨ -b^{17, 57}_1 c b^{17, 56}_2 ∨ -b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ p_952 ∨ b^{17, 57}_0 c in DIMACS: 13133 -13134 13135 952 -13136 0 13133 -13134 13135 952 -13137 0 13133 -13134 13135 952 13138 0 c 1-1 --> 0 c (-b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ b^{17, 56}_0 ∧ -p_952) -> (-b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ -b^{17, 57}_0) c in CNF: c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ p_952 ∨ -b^{17, 57}_2 c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ p_952 ∨ -b^{17, 57}_1 c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ p_952 ∨ -b^{17, 57}_0 c in DIMACS: 13133 13134 -13135 952 -13136 0 13133 13134 -13135 952 -13137 0 13133 13134 -13135 952 -13138 0 c 0-1 --> -1 c (-b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ -b^{17, 56}_0 ∧ -p_952) -> ( b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ b^{17, 57}_0) c in CNF: c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ p_952 ∨ b^{17, 57}_2 c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ p_952 ∨ -b^{17, 57}_1 c b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ p_952 ∨ b^{17, 57}_0 c in DIMACS: 13133 13134 13135 952 13136 0 13133 13134 13135 952 -13137 0 13133 13134 13135 952 13138 0 c -1-1 --> -2 c ( b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ b^{17, 56}_0 ∧ -p_952) -> ( b^{17, 57}_2 ∧ b^{17, 57}_1 ∧ -b^{17, 57}_0) c in CNF: c -b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ p_952 ∨ b^{17, 57}_2 c -b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ p_952 ∨ b^{17, 57}_1 c -b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ p_952 ∨ -b^{17, 57}_0 c in DIMACS: -13133 13134 -13135 952 13136 0 -13133 13134 -13135 952 13137 0 -13133 13134 -13135 952 -13138 0 c -2-1 --> break c ( b^{17, 56}_2 ∧ b^{17, 56}_1 ∧ -b^{17, 56}_0 ∧ -p_952) -> break c in CNF: c -b^{17, 56}_2 ∨ -b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ p_952 ∨ break c in DIMACS: -13133 -13134 13135 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 56}_2 ∧ -b^{17, 56}_1 ∧ -b^{17, 56}_0 ∧ true) c in CNF: c -b^{17, 56}_2 ∨ b^{17, 56}_1 ∨ b^{17, 56}_0 ∨ false c in DIMACS: -13133 13134 13135 0 c 3 does not represent an automaton state. c -(-b^{17, 56}_2 ∧ b^{17, 56}_1 ∧ b^{17, 56}_0 ∧ true) c in CNF: c b^{17, 56}_2 ∨ -b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ false c in DIMACS: 13133 -13134 -13135 0 c -3 does not represent an automaton state. c -( b^{17, 56}_2 ∧ b^{17, 56}_1 ∧ b^{17, 56}_0 ∧ true) c in CNF: c -b^{17, 56}_2 ∨ -b^{17, 56}_1 ∨ -b^{17, 56}_0 ∨ false c in DIMACS: -13133 -13134 -13135 0 c i = 57 c -2+1 --> -1 c ( b^{17, 57}_2 ∧ b^{17, 57}_1 ∧ -b^{17, 57}_0 ∧ p_969) -> ( b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ b^{17, 58}_0) c in CNF: c -b^{17, 57}_2 ∨ -b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ -p_969 ∨ b^{17, 58}_2 c -b^{17, 57}_2 ∨ -b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ -p_969 ∨ -b^{17, 58}_1 c -b^{17, 57}_2 ∨ -b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ -p_969 ∨ b^{17, 58}_0 c in DIMACS: -13136 -13137 13138 -969 13139 0 -13136 -13137 13138 -969 -13140 0 -13136 -13137 13138 -969 13141 0 c -1+1 --> 0 c ( b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ b^{17, 57}_0 ∧ p_969) -> (-b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ -b^{17, 58}_0) c in CNF: c -b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ -p_969 ∨ -b^{17, 58}_2 c -b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ -p_969 ∨ -b^{17, 58}_1 c -b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ -p_969 ∨ -b^{17, 58}_0 c in DIMACS: -13136 13137 -13138 -969 -13139 0 -13136 13137 -13138 -969 -13140 0 -13136 13137 -13138 -969 -13141 0 c 0+1 --> 1 c (-b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ -b^{17, 57}_0 ∧ p_969) -> (-b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ b^{17, 58}_0) c in CNF: c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ -p_969 ∨ -b^{17, 58}_2 c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ -p_969 ∨ -b^{17, 58}_1 c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ -p_969 ∨ b^{17, 58}_0 c in DIMACS: 13136 13137 13138 -969 -13139 0 13136 13137 13138 -969 -13140 0 13136 13137 13138 -969 13141 0 c 1+1 --> 2 c (-b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ b^{17, 57}_0 ∧ p_969) -> (-b^{17, 58}_2 ∧ b^{17, 58}_1 ∧ -b^{17, 58}_0) c in CNF: c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ -p_969 ∨ -b^{17, 58}_2 c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ -p_969 ∨ b^{17, 58}_1 c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ -p_969 ∨ -b^{17, 58}_0 c in DIMACS: 13136 13137 -13138 -969 -13139 0 13136 13137 -13138 -969 13140 0 13136 13137 -13138 -969 -13141 0 c 2+1 --> break c (-b^{17, 57}_2 ∧ b^{17, 57}_1 ∧ -b^{17, 57}_0 ∧ p_969) -> break c in CNF: c b^{17, 57}_2 ∨ -b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ -p_969 ∨ break c in DIMACS: 13136 -13137 13138 -969 1162 0 c 2-1 --> 1 c (-b^{17, 57}_2 ∧ b^{17, 57}_1 ∧ -b^{17, 57}_0 ∧ -p_969) -> (-b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ b^{17, 58}_0) c in CNF: c b^{17, 57}_2 ∨ -b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ p_969 ∨ -b^{17, 58}_2 c b^{17, 57}_2 ∨ -b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ p_969 ∨ -b^{17, 58}_1 c b^{17, 57}_2 ∨ -b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ p_969 ∨ b^{17, 58}_0 c in DIMACS: 13136 -13137 13138 969 -13139 0 13136 -13137 13138 969 -13140 0 13136 -13137 13138 969 13141 0 c 1-1 --> 0 c (-b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ b^{17, 57}_0 ∧ -p_969) -> (-b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ -b^{17, 58}_0) c in CNF: c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ p_969 ∨ -b^{17, 58}_2 c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ p_969 ∨ -b^{17, 58}_1 c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ p_969 ∨ -b^{17, 58}_0 c in DIMACS: 13136 13137 -13138 969 -13139 0 13136 13137 -13138 969 -13140 0 13136 13137 -13138 969 -13141 0 c 0-1 --> -1 c (-b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ -b^{17, 57}_0 ∧ -p_969) -> ( b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ b^{17, 58}_0) c in CNF: c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ p_969 ∨ b^{17, 58}_2 c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ p_969 ∨ -b^{17, 58}_1 c b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ p_969 ∨ b^{17, 58}_0 c in DIMACS: 13136 13137 13138 969 13139 0 13136 13137 13138 969 -13140 0 13136 13137 13138 969 13141 0 c -1-1 --> -2 c ( b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ b^{17, 57}_0 ∧ -p_969) -> ( b^{17, 58}_2 ∧ b^{17, 58}_1 ∧ -b^{17, 58}_0) c in CNF: c -b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ p_969 ∨ b^{17, 58}_2 c -b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ p_969 ∨ b^{17, 58}_1 c -b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ p_969 ∨ -b^{17, 58}_0 c in DIMACS: -13136 13137 -13138 969 13139 0 -13136 13137 -13138 969 13140 0 -13136 13137 -13138 969 -13141 0 c -2-1 --> break c ( b^{17, 57}_2 ∧ b^{17, 57}_1 ∧ -b^{17, 57}_0 ∧ -p_969) -> break c in CNF: c -b^{17, 57}_2 ∨ -b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ p_969 ∨ break c in DIMACS: -13136 -13137 13138 969 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 57}_2 ∧ -b^{17, 57}_1 ∧ -b^{17, 57}_0 ∧ true) c in CNF: c -b^{17, 57}_2 ∨ b^{17, 57}_1 ∨ b^{17, 57}_0 ∨ false c in DIMACS: -13136 13137 13138 0 c 3 does not represent an automaton state. c -(-b^{17, 57}_2 ∧ b^{17, 57}_1 ∧ b^{17, 57}_0 ∧ true) c in CNF: c b^{17, 57}_2 ∨ -b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ false c in DIMACS: 13136 -13137 -13138 0 c -3 does not represent an automaton state. c -( b^{17, 57}_2 ∧ b^{17, 57}_1 ∧ b^{17, 57}_0 ∧ true) c in CNF: c -b^{17, 57}_2 ∨ -b^{17, 57}_1 ∨ -b^{17, 57}_0 ∨ false c in DIMACS: -13136 -13137 -13138 0 c i = 58 c -2+1 --> -1 c ( b^{17, 58}_2 ∧ b^{17, 58}_1 ∧ -b^{17, 58}_0 ∧ p_986) -> ( b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ b^{17, 59}_0) c in CNF: c -b^{17, 58}_2 ∨ -b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ -p_986 ∨ b^{17, 59}_2 c -b^{17, 58}_2 ∨ -b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ -p_986 ∨ -b^{17, 59}_1 c -b^{17, 58}_2 ∨ -b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ -p_986 ∨ b^{17, 59}_0 c in DIMACS: -13139 -13140 13141 -986 13142 0 -13139 -13140 13141 -986 -13143 0 -13139 -13140 13141 -986 13144 0 c -1+1 --> 0 c ( b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ b^{17, 58}_0 ∧ p_986) -> (-b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ -b^{17, 59}_0) c in CNF: c -b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ -p_986 ∨ -b^{17, 59}_2 c -b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ -p_986 ∨ -b^{17, 59}_1 c -b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ -p_986 ∨ -b^{17, 59}_0 c in DIMACS: -13139 13140 -13141 -986 -13142 0 -13139 13140 -13141 -986 -13143 0 -13139 13140 -13141 -986 -13144 0 c 0+1 --> 1 c (-b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ -b^{17, 58}_0 ∧ p_986) -> (-b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ b^{17, 59}_0) c in CNF: c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ -p_986 ∨ -b^{17, 59}_2 c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ -p_986 ∨ -b^{17, 59}_1 c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ -p_986 ∨ b^{17, 59}_0 c in DIMACS: 13139 13140 13141 -986 -13142 0 13139 13140 13141 -986 -13143 0 13139 13140 13141 -986 13144 0 c 1+1 --> 2 c (-b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ b^{17, 58}_0 ∧ p_986) -> (-b^{17, 59}_2 ∧ b^{17, 59}_1 ∧ -b^{17, 59}_0) c in CNF: c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ -p_986 ∨ -b^{17, 59}_2 c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ -p_986 ∨ b^{17, 59}_1 c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ -p_986 ∨ -b^{17, 59}_0 c in DIMACS: 13139 13140 -13141 -986 -13142 0 13139 13140 -13141 -986 13143 0 13139 13140 -13141 -986 -13144 0 c 2+1 --> break c (-b^{17, 58}_2 ∧ b^{17, 58}_1 ∧ -b^{17, 58}_0 ∧ p_986) -> break c in CNF: c b^{17, 58}_2 ∨ -b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ -p_986 ∨ break c in DIMACS: 13139 -13140 13141 -986 1162 0 c 2-1 --> 1 c (-b^{17, 58}_2 ∧ b^{17, 58}_1 ∧ -b^{17, 58}_0 ∧ -p_986) -> (-b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ b^{17, 59}_0) c in CNF: c b^{17, 58}_2 ∨ -b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ p_986 ∨ -b^{17, 59}_2 c b^{17, 58}_2 ∨ -b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ p_986 ∨ -b^{17, 59}_1 c b^{17, 58}_2 ∨ -b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ p_986 ∨ b^{17, 59}_0 c in DIMACS: 13139 -13140 13141 986 -13142 0 13139 -13140 13141 986 -13143 0 13139 -13140 13141 986 13144 0 c 1-1 --> 0 c (-b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ b^{17, 58}_0 ∧ -p_986) -> (-b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ -b^{17, 59}_0) c in CNF: c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ p_986 ∨ -b^{17, 59}_2 c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ p_986 ∨ -b^{17, 59}_1 c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ p_986 ∨ -b^{17, 59}_0 c in DIMACS: 13139 13140 -13141 986 -13142 0 13139 13140 -13141 986 -13143 0 13139 13140 -13141 986 -13144 0 c 0-1 --> -1 c (-b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ -b^{17, 58}_0 ∧ -p_986) -> ( b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ b^{17, 59}_0) c in CNF: c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ p_986 ∨ b^{17, 59}_2 c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ p_986 ∨ -b^{17, 59}_1 c b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ p_986 ∨ b^{17, 59}_0 c in DIMACS: 13139 13140 13141 986 13142 0 13139 13140 13141 986 -13143 0 13139 13140 13141 986 13144 0 c -1-1 --> -2 c ( b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ b^{17, 58}_0 ∧ -p_986) -> ( b^{17, 59}_2 ∧ b^{17, 59}_1 ∧ -b^{17, 59}_0) c in CNF: c -b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ p_986 ∨ b^{17, 59}_2 c -b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ p_986 ∨ b^{17, 59}_1 c -b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ p_986 ∨ -b^{17, 59}_0 c in DIMACS: -13139 13140 -13141 986 13142 0 -13139 13140 -13141 986 13143 0 -13139 13140 -13141 986 -13144 0 c -2-1 --> break c ( b^{17, 58}_2 ∧ b^{17, 58}_1 ∧ -b^{17, 58}_0 ∧ -p_986) -> break c in CNF: c -b^{17, 58}_2 ∨ -b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ p_986 ∨ break c in DIMACS: -13139 -13140 13141 986 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 58}_2 ∧ -b^{17, 58}_1 ∧ -b^{17, 58}_0 ∧ true) c in CNF: c -b^{17, 58}_2 ∨ b^{17, 58}_1 ∨ b^{17, 58}_0 ∨ false c in DIMACS: -13139 13140 13141 0 c 3 does not represent an automaton state. c -(-b^{17, 58}_2 ∧ b^{17, 58}_1 ∧ b^{17, 58}_0 ∧ true) c in CNF: c b^{17, 58}_2 ∨ -b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ false c in DIMACS: 13139 -13140 -13141 0 c -3 does not represent an automaton state. c -( b^{17, 58}_2 ∧ b^{17, 58}_1 ∧ b^{17, 58}_0 ∧ true) c in CNF: c -b^{17, 58}_2 ∨ -b^{17, 58}_1 ∨ -b^{17, 58}_0 ∨ false c in DIMACS: -13139 -13140 -13141 0 c i = 59 c -2+1 --> -1 c ( b^{17, 59}_2 ∧ b^{17, 59}_1 ∧ -b^{17, 59}_0 ∧ p_1003) -> ( b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ b^{17, 60}_0) c in CNF: c -b^{17, 59}_2 ∨ -b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ -p_1003 ∨ b^{17, 60}_2 c -b^{17, 59}_2 ∨ -b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ -p_1003 ∨ -b^{17, 60}_1 c -b^{17, 59}_2 ∨ -b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ -p_1003 ∨ b^{17, 60}_0 c in DIMACS: -13142 -13143 13144 -1003 13145 0 -13142 -13143 13144 -1003 -13146 0 -13142 -13143 13144 -1003 13147 0 c -1+1 --> 0 c ( b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ b^{17, 59}_0 ∧ p_1003) -> (-b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ -b^{17, 60}_0) c in CNF: c -b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ -p_1003 ∨ -b^{17, 60}_2 c -b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ -p_1003 ∨ -b^{17, 60}_1 c -b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ -p_1003 ∨ -b^{17, 60}_0 c in DIMACS: -13142 13143 -13144 -1003 -13145 0 -13142 13143 -13144 -1003 -13146 0 -13142 13143 -13144 -1003 -13147 0 c 0+1 --> 1 c (-b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ -b^{17, 59}_0 ∧ p_1003) -> (-b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ b^{17, 60}_0) c in CNF: c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ -p_1003 ∨ -b^{17, 60}_2 c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ -p_1003 ∨ -b^{17, 60}_1 c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ -p_1003 ∨ b^{17, 60}_0 c in DIMACS: 13142 13143 13144 -1003 -13145 0 13142 13143 13144 -1003 -13146 0 13142 13143 13144 -1003 13147 0 c 1+1 --> 2 c (-b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ b^{17, 59}_0 ∧ p_1003) -> (-b^{17, 60}_2 ∧ b^{17, 60}_1 ∧ -b^{17, 60}_0) c in CNF: c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ -p_1003 ∨ -b^{17, 60}_2 c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ -p_1003 ∨ b^{17, 60}_1 c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ -p_1003 ∨ -b^{17, 60}_0 c in DIMACS: 13142 13143 -13144 -1003 -13145 0 13142 13143 -13144 -1003 13146 0 13142 13143 -13144 -1003 -13147 0 c 2+1 --> break c (-b^{17, 59}_2 ∧ b^{17, 59}_1 ∧ -b^{17, 59}_0 ∧ p_1003) -> break c in CNF: c b^{17, 59}_2 ∨ -b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ -p_1003 ∨ break c in DIMACS: 13142 -13143 13144 -1003 1162 0 c 2-1 --> 1 c (-b^{17, 59}_2 ∧ b^{17, 59}_1 ∧ -b^{17, 59}_0 ∧ -p_1003) -> (-b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ b^{17, 60}_0) c in CNF: c b^{17, 59}_2 ∨ -b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ p_1003 ∨ -b^{17, 60}_2 c b^{17, 59}_2 ∨ -b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ p_1003 ∨ -b^{17, 60}_1 c b^{17, 59}_2 ∨ -b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ p_1003 ∨ b^{17, 60}_0 c in DIMACS: 13142 -13143 13144 1003 -13145 0 13142 -13143 13144 1003 -13146 0 13142 -13143 13144 1003 13147 0 c 1-1 --> 0 c (-b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ b^{17, 59}_0 ∧ -p_1003) -> (-b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ -b^{17, 60}_0) c in CNF: c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ p_1003 ∨ -b^{17, 60}_2 c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ p_1003 ∨ -b^{17, 60}_1 c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ p_1003 ∨ -b^{17, 60}_0 c in DIMACS: 13142 13143 -13144 1003 -13145 0 13142 13143 -13144 1003 -13146 0 13142 13143 -13144 1003 -13147 0 c 0-1 --> -1 c (-b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ -b^{17, 59}_0 ∧ -p_1003) -> ( b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ b^{17, 60}_0) c in CNF: c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ p_1003 ∨ b^{17, 60}_2 c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ p_1003 ∨ -b^{17, 60}_1 c b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ p_1003 ∨ b^{17, 60}_0 c in DIMACS: 13142 13143 13144 1003 13145 0 13142 13143 13144 1003 -13146 0 13142 13143 13144 1003 13147 0 c -1-1 --> -2 c ( b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ b^{17, 59}_0 ∧ -p_1003) -> ( b^{17, 60}_2 ∧ b^{17, 60}_1 ∧ -b^{17, 60}_0) c in CNF: c -b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ p_1003 ∨ b^{17, 60}_2 c -b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ p_1003 ∨ b^{17, 60}_1 c -b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ p_1003 ∨ -b^{17, 60}_0 c in DIMACS: -13142 13143 -13144 1003 13145 0 -13142 13143 -13144 1003 13146 0 -13142 13143 -13144 1003 -13147 0 c -2-1 --> break c ( b^{17, 59}_2 ∧ b^{17, 59}_1 ∧ -b^{17, 59}_0 ∧ -p_1003) -> break c in CNF: c -b^{17, 59}_2 ∨ -b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ p_1003 ∨ break c in DIMACS: -13142 -13143 13144 1003 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 59}_2 ∧ -b^{17, 59}_1 ∧ -b^{17, 59}_0 ∧ true) c in CNF: c -b^{17, 59}_2 ∨ b^{17, 59}_1 ∨ b^{17, 59}_0 ∨ false c in DIMACS: -13142 13143 13144 0 c 3 does not represent an automaton state. c -(-b^{17, 59}_2 ∧ b^{17, 59}_1 ∧ b^{17, 59}_0 ∧ true) c in CNF: c b^{17, 59}_2 ∨ -b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ false c in DIMACS: 13142 -13143 -13144 0 c -3 does not represent an automaton state. c -( b^{17, 59}_2 ∧ b^{17, 59}_1 ∧ b^{17, 59}_0 ∧ true) c in CNF: c -b^{17, 59}_2 ∨ -b^{17, 59}_1 ∨ -b^{17, 59}_0 ∨ false c in DIMACS: -13142 -13143 -13144 0 c i = 60 c -2+1 --> -1 c ( b^{17, 60}_2 ∧ b^{17, 60}_1 ∧ -b^{17, 60}_0 ∧ p_1020) -> ( b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ b^{17, 61}_0) c in CNF: c -b^{17, 60}_2 ∨ -b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ -p_1020 ∨ b^{17, 61}_2 c -b^{17, 60}_2 ∨ -b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ -p_1020 ∨ -b^{17, 61}_1 c -b^{17, 60}_2 ∨ -b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ -p_1020 ∨ b^{17, 61}_0 c in DIMACS: -13145 -13146 13147 -1020 13148 0 -13145 -13146 13147 -1020 -13149 0 -13145 -13146 13147 -1020 13150 0 c -1+1 --> 0 c ( b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ b^{17, 60}_0 ∧ p_1020) -> (-b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ -b^{17, 61}_0) c in CNF: c -b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ -p_1020 ∨ -b^{17, 61}_2 c -b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ -p_1020 ∨ -b^{17, 61}_1 c -b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ -p_1020 ∨ -b^{17, 61}_0 c in DIMACS: -13145 13146 -13147 -1020 -13148 0 -13145 13146 -13147 -1020 -13149 0 -13145 13146 -13147 -1020 -13150 0 c 0+1 --> 1 c (-b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ -b^{17, 60}_0 ∧ p_1020) -> (-b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ b^{17, 61}_0) c in CNF: c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ -p_1020 ∨ -b^{17, 61}_2 c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ -p_1020 ∨ -b^{17, 61}_1 c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ -p_1020 ∨ b^{17, 61}_0 c in DIMACS: 13145 13146 13147 -1020 -13148 0 13145 13146 13147 -1020 -13149 0 13145 13146 13147 -1020 13150 0 c 1+1 --> 2 c (-b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ b^{17, 60}_0 ∧ p_1020) -> (-b^{17, 61}_2 ∧ b^{17, 61}_1 ∧ -b^{17, 61}_0) c in CNF: c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ -p_1020 ∨ -b^{17, 61}_2 c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ -p_1020 ∨ b^{17, 61}_1 c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ -p_1020 ∨ -b^{17, 61}_0 c in DIMACS: 13145 13146 -13147 -1020 -13148 0 13145 13146 -13147 -1020 13149 0 13145 13146 -13147 -1020 -13150 0 c 2+1 --> break c (-b^{17, 60}_2 ∧ b^{17, 60}_1 ∧ -b^{17, 60}_0 ∧ p_1020) -> break c in CNF: c b^{17, 60}_2 ∨ -b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ -p_1020 ∨ break c in DIMACS: 13145 -13146 13147 -1020 1162 0 c 2-1 --> 1 c (-b^{17, 60}_2 ∧ b^{17, 60}_1 ∧ -b^{17, 60}_0 ∧ -p_1020) -> (-b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ b^{17, 61}_0) c in CNF: c b^{17, 60}_2 ∨ -b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ p_1020 ∨ -b^{17, 61}_2 c b^{17, 60}_2 ∨ -b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ p_1020 ∨ -b^{17, 61}_1 c b^{17, 60}_2 ∨ -b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ p_1020 ∨ b^{17, 61}_0 c in DIMACS: 13145 -13146 13147 1020 -13148 0 13145 -13146 13147 1020 -13149 0 13145 -13146 13147 1020 13150 0 c 1-1 --> 0 c (-b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ b^{17, 60}_0 ∧ -p_1020) -> (-b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ -b^{17, 61}_0) c in CNF: c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ p_1020 ∨ -b^{17, 61}_2 c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ p_1020 ∨ -b^{17, 61}_1 c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ p_1020 ∨ -b^{17, 61}_0 c in DIMACS: 13145 13146 -13147 1020 -13148 0 13145 13146 -13147 1020 -13149 0 13145 13146 -13147 1020 -13150 0 c 0-1 --> -1 c (-b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ -b^{17, 60}_0 ∧ -p_1020) -> ( b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ b^{17, 61}_0) c in CNF: c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ p_1020 ∨ b^{17, 61}_2 c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ p_1020 ∨ -b^{17, 61}_1 c b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ p_1020 ∨ b^{17, 61}_0 c in DIMACS: 13145 13146 13147 1020 13148 0 13145 13146 13147 1020 -13149 0 13145 13146 13147 1020 13150 0 c -1-1 --> -2 c ( b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ b^{17, 60}_0 ∧ -p_1020) -> ( b^{17, 61}_2 ∧ b^{17, 61}_1 ∧ -b^{17, 61}_0) c in CNF: c -b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ p_1020 ∨ b^{17, 61}_2 c -b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ p_1020 ∨ b^{17, 61}_1 c -b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ p_1020 ∨ -b^{17, 61}_0 c in DIMACS: -13145 13146 -13147 1020 13148 0 -13145 13146 -13147 1020 13149 0 -13145 13146 -13147 1020 -13150 0 c -2-1 --> break c ( b^{17, 60}_2 ∧ b^{17, 60}_1 ∧ -b^{17, 60}_0 ∧ -p_1020) -> break c in CNF: c -b^{17, 60}_2 ∨ -b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ p_1020 ∨ break c in DIMACS: -13145 -13146 13147 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 60}_2 ∧ -b^{17, 60}_1 ∧ -b^{17, 60}_0 ∧ true) c in CNF: c -b^{17, 60}_2 ∨ b^{17, 60}_1 ∨ b^{17, 60}_0 ∨ false c in DIMACS: -13145 13146 13147 0 c 3 does not represent an automaton state. c -(-b^{17, 60}_2 ∧ b^{17, 60}_1 ∧ b^{17, 60}_0 ∧ true) c in CNF: c b^{17, 60}_2 ∨ -b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ false c in DIMACS: 13145 -13146 -13147 0 c -3 does not represent an automaton state. c -( b^{17, 60}_2 ∧ b^{17, 60}_1 ∧ b^{17, 60}_0 ∧ true) c in CNF: c -b^{17, 60}_2 ∨ -b^{17, 60}_1 ∨ -b^{17, 60}_0 ∨ false c in DIMACS: -13145 -13146 -13147 0 c i = 61 c -2+1 --> -1 c ( b^{17, 61}_2 ∧ b^{17, 61}_1 ∧ -b^{17, 61}_0 ∧ p_1037) -> ( b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ b^{17, 62}_0) c in CNF: c -b^{17, 61}_2 ∨ -b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ -p_1037 ∨ b^{17, 62}_2 c -b^{17, 61}_2 ∨ -b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ -p_1037 ∨ -b^{17, 62}_1 c -b^{17, 61}_2 ∨ -b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ -p_1037 ∨ b^{17, 62}_0 c in DIMACS: -13148 -13149 13150 -1037 13151 0 -13148 -13149 13150 -1037 -13152 0 -13148 -13149 13150 -1037 13153 0 c -1+1 --> 0 c ( b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ b^{17, 61}_0 ∧ p_1037) -> (-b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ -b^{17, 62}_0) c in CNF: c -b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ -p_1037 ∨ -b^{17, 62}_2 c -b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ -p_1037 ∨ -b^{17, 62}_1 c -b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ -p_1037 ∨ -b^{17, 62}_0 c in DIMACS: -13148 13149 -13150 -1037 -13151 0 -13148 13149 -13150 -1037 -13152 0 -13148 13149 -13150 -1037 -13153 0 c 0+1 --> 1 c (-b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ -b^{17, 61}_0 ∧ p_1037) -> (-b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ b^{17, 62}_0) c in CNF: c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ -p_1037 ∨ -b^{17, 62}_2 c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ -p_1037 ∨ -b^{17, 62}_1 c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ -p_1037 ∨ b^{17, 62}_0 c in DIMACS: 13148 13149 13150 -1037 -13151 0 13148 13149 13150 -1037 -13152 0 13148 13149 13150 -1037 13153 0 c 1+1 --> 2 c (-b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ b^{17, 61}_0 ∧ p_1037) -> (-b^{17, 62}_2 ∧ b^{17, 62}_1 ∧ -b^{17, 62}_0) c in CNF: c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ -p_1037 ∨ -b^{17, 62}_2 c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ -p_1037 ∨ b^{17, 62}_1 c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ -p_1037 ∨ -b^{17, 62}_0 c in DIMACS: 13148 13149 -13150 -1037 -13151 0 13148 13149 -13150 -1037 13152 0 13148 13149 -13150 -1037 -13153 0 c 2+1 --> break c (-b^{17, 61}_2 ∧ b^{17, 61}_1 ∧ -b^{17, 61}_0 ∧ p_1037) -> break c in CNF: c b^{17, 61}_2 ∨ -b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ -p_1037 ∨ break c in DIMACS: 13148 -13149 13150 -1037 1162 0 c 2-1 --> 1 c (-b^{17, 61}_2 ∧ b^{17, 61}_1 ∧ -b^{17, 61}_0 ∧ -p_1037) -> (-b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ b^{17, 62}_0) c in CNF: c b^{17, 61}_2 ∨ -b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ p_1037 ∨ -b^{17, 62}_2 c b^{17, 61}_2 ∨ -b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ p_1037 ∨ -b^{17, 62}_1 c b^{17, 61}_2 ∨ -b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ p_1037 ∨ b^{17, 62}_0 c in DIMACS: 13148 -13149 13150 1037 -13151 0 13148 -13149 13150 1037 -13152 0 13148 -13149 13150 1037 13153 0 c 1-1 --> 0 c (-b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ b^{17, 61}_0 ∧ -p_1037) -> (-b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ -b^{17, 62}_0) c in CNF: c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ p_1037 ∨ -b^{17, 62}_2 c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ p_1037 ∨ -b^{17, 62}_1 c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ p_1037 ∨ -b^{17, 62}_0 c in DIMACS: 13148 13149 -13150 1037 -13151 0 13148 13149 -13150 1037 -13152 0 13148 13149 -13150 1037 -13153 0 c 0-1 --> -1 c (-b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ -b^{17, 61}_0 ∧ -p_1037) -> ( b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ b^{17, 62}_0) c in CNF: c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ p_1037 ∨ b^{17, 62}_2 c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ p_1037 ∨ -b^{17, 62}_1 c b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ p_1037 ∨ b^{17, 62}_0 c in DIMACS: 13148 13149 13150 1037 13151 0 13148 13149 13150 1037 -13152 0 13148 13149 13150 1037 13153 0 c -1-1 --> -2 c ( b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ b^{17, 61}_0 ∧ -p_1037) -> ( b^{17, 62}_2 ∧ b^{17, 62}_1 ∧ -b^{17, 62}_0) c in CNF: c -b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ p_1037 ∨ b^{17, 62}_2 c -b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ p_1037 ∨ b^{17, 62}_1 c -b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ p_1037 ∨ -b^{17, 62}_0 c in DIMACS: -13148 13149 -13150 1037 13151 0 -13148 13149 -13150 1037 13152 0 -13148 13149 -13150 1037 -13153 0 c -2-1 --> break c ( b^{17, 61}_2 ∧ b^{17, 61}_1 ∧ -b^{17, 61}_0 ∧ -p_1037) -> break c in CNF: c -b^{17, 61}_2 ∨ -b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ p_1037 ∨ break c in DIMACS: -13148 -13149 13150 1037 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 61}_2 ∧ -b^{17, 61}_1 ∧ -b^{17, 61}_0 ∧ true) c in CNF: c -b^{17, 61}_2 ∨ b^{17, 61}_1 ∨ b^{17, 61}_0 ∨ false c in DIMACS: -13148 13149 13150 0 c 3 does not represent an automaton state. c -(-b^{17, 61}_2 ∧ b^{17, 61}_1 ∧ b^{17, 61}_0 ∧ true) c in CNF: c b^{17, 61}_2 ∨ -b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ false c in DIMACS: 13148 -13149 -13150 0 c -3 does not represent an automaton state. c -( b^{17, 61}_2 ∧ b^{17, 61}_1 ∧ b^{17, 61}_0 ∧ true) c in CNF: c -b^{17, 61}_2 ∨ -b^{17, 61}_1 ∨ -b^{17, 61}_0 ∨ false c in DIMACS: -13148 -13149 -13150 0 c i = 62 c -2+1 --> -1 c ( b^{17, 62}_2 ∧ b^{17, 62}_1 ∧ -b^{17, 62}_0 ∧ p_1054) -> ( b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ b^{17, 63}_0) c in CNF: c -b^{17, 62}_2 ∨ -b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ -p_1054 ∨ b^{17, 63}_2 c -b^{17, 62}_2 ∨ -b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ -p_1054 ∨ -b^{17, 63}_1 c -b^{17, 62}_2 ∨ -b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ -p_1054 ∨ b^{17, 63}_0 c in DIMACS: -13151 -13152 13153 -1054 13154 0 -13151 -13152 13153 -1054 -13155 0 -13151 -13152 13153 -1054 13156 0 c -1+1 --> 0 c ( b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ b^{17, 62}_0 ∧ p_1054) -> (-b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ -b^{17, 63}_0) c in CNF: c -b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ -p_1054 ∨ -b^{17, 63}_2 c -b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ -p_1054 ∨ -b^{17, 63}_1 c -b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ -p_1054 ∨ -b^{17, 63}_0 c in DIMACS: -13151 13152 -13153 -1054 -13154 0 -13151 13152 -13153 -1054 -13155 0 -13151 13152 -13153 -1054 -13156 0 c 0+1 --> 1 c (-b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ -b^{17, 62}_0 ∧ p_1054) -> (-b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ b^{17, 63}_0) c in CNF: c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ -p_1054 ∨ -b^{17, 63}_2 c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ -p_1054 ∨ -b^{17, 63}_1 c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ -p_1054 ∨ b^{17, 63}_0 c in DIMACS: 13151 13152 13153 -1054 -13154 0 13151 13152 13153 -1054 -13155 0 13151 13152 13153 -1054 13156 0 c 1+1 --> 2 c (-b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ b^{17, 62}_0 ∧ p_1054) -> (-b^{17, 63}_2 ∧ b^{17, 63}_1 ∧ -b^{17, 63}_0) c in CNF: c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ -p_1054 ∨ -b^{17, 63}_2 c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ -p_1054 ∨ b^{17, 63}_1 c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ -p_1054 ∨ -b^{17, 63}_0 c in DIMACS: 13151 13152 -13153 -1054 -13154 0 13151 13152 -13153 -1054 13155 0 13151 13152 -13153 -1054 -13156 0 c 2+1 --> break c (-b^{17, 62}_2 ∧ b^{17, 62}_1 ∧ -b^{17, 62}_0 ∧ p_1054) -> break c in CNF: c b^{17, 62}_2 ∨ -b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ -p_1054 ∨ break c in DIMACS: 13151 -13152 13153 -1054 1162 0 c 2-1 --> 1 c (-b^{17, 62}_2 ∧ b^{17, 62}_1 ∧ -b^{17, 62}_0 ∧ -p_1054) -> (-b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ b^{17, 63}_0) c in CNF: c b^{17, 62}_2 ∨ -b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ p_1054 ∨ -b^{17, 63}_2 c b^{17, 62}_2 ∨ -b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ p_1054 ∨ -b^{17, 63}_1 c b^{17, 62}_2 ∨ -b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ p_1054 ∨ b^{17, 63}_0 c in DIMACS: 13151 -13152 13153 1054 -13154 0 13151 -13152 13153 1054 -13155 0 13151 -13152 13153 1054 13156 0 c 1-1 --> 0 c (-b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ b^{17, 62}_0 ∧ -p_1054) -> (-b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ -b^{17, 63}_0) c in CNF: c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ p_1054 ∨ -b^{17, 63}_2 c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ p_1054 ∨ -b^{17, 63}_1 c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ p_1054 ∨ -b^{17, 63}_0 c in DIMACS: 13151 13152 -13153 1054 -13154 0 13151 13152 -13153 1054 -13155 0 13151 13152 -13153 1054 -13156 0 c 0-1 --> -1 c (-b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ -b^{17, 62}_0 ∧ -p_1054) -> ( b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ b^{17, 63}_0) c in CNF: c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ p_1054 ∨ b^{17, 63}_2 c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ p_1054 ∨ -b^{17, 63}_1 c b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ p_1054 ∨ b^{17, 63}_0 c in DIMACS: 13151 13152 13153 1054 13154 0 13151 13152 13153 1054 -13155 0 13151 13152 13153 1054 13156 0 c -1-1 --> -2 c ( b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ b^{17, 62}_0 ∧ -p_1054) -> ( b^{17, 63}_2 ∧ b^{17, 63}_1 ∧ -b^{17, 63}_0) c in CNF: c -b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ p_1054 ∨ b^{17, 63}_2 c -b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ p_1054 ∨ b^{17, 63}_1 c -b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ p_1054 ∨ -b^{17, 63}_0 c in DIMACS: -13151 13152 -13153 1054 13154 0 -13151 13152 -13153 1054 13155 0 -13151 13152 -13153 1054 -13156 0 c -2-1 --> break c ( b^{17, 62}_2 ∧ b^{17, 62}_1 ∧ -b^{17, 62}_0 ∧ -p_1054) -> break c in CNF: c -b^{17, 62}_2 ∨ -b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ p_1054 ∨ break c in DIMACS: -13151 -13152 13153 1054 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 62}_2 ∧ -b^{17, 62}_1 ∧ -b^{17, 62}_0 ∧ true) c in CNF: c -b^{17, 62}_2 ∨ b^{17, 62}_1 ∨ b^{17, 62}_0 ∨ false c in DIMACS: -13151 13152 13153 0 c 3 does not represent an automaton state. c -(-b^{17, 62}_2 ∧ b^{17, 62}_1 ∧ b^{17, 62}_0 ∧ true) c in CNF: c b^{17, 62}_2 ∨ -b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ false c in DIMACS: 13151 -13152 -13153 0 c -3 does not represent an automaton state. c -( b^{17, 62}_2 ∧ b^{17, 62}_1 ∧ b^{17, 62}_0 ∧ true) c in CNF: c -b^{17, 62}_2 ∨ -b^{17, 62}_1 ∨ -b^{17, 62}_0 ∨ false c in DIMACS: -13151 -13152 -13153 0 c i = 63 c -2+1 --> -1 c ( b^{17, 63}_2 ∧ b^{17, 63}_1 ∧ -b^{17, 63}_0 ∧ p_1071) -> ( b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ b^{17, 64}_0) c in CNF: c -b^{17, 63}_2 ∨ -b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ -p_1071 ∨ b^{17, 64}_2 c -b^{17, 63}_2 ∨ -b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ -p_1071 ∨ -b^{17, 64}_1 c -b^{17, 63}_2 ∨ -b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ -p_1071 ∨ b^{17, 64}_0 c in DIMACS: -13154 -13155 13156 -1071 13157 0 -13154 -13155 13156 -1071 -13158 0 -13154 -13155 13156 -1071 13159 0 c -1+1 --> 0 c ( b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ b^{17, 63}_0 ∧ p_1071) -> (-b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ -b^{17, 64}_0) c in CNF: c -b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ -p_1071 ∨ -b^{17, 64}_2 c -b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ -p_1071 ∨ -b^{17, 64}_1 c -b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ -p_1071 ∨ -b^{17, 64}_0 c in DIMACS: -13154 13155 -13156 -1071 -13157 0 -13154 13155 -13156 -1071 -13158 0 -13154 13155 -13156 -1071 -13159 0 c 0+1 --> 1 c (-b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ -b^{17, 63}_0 ∧ p_1071) -> (-b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ b^{17, 64}_0) c in CNF: c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ -p_1071 ∨ -b^{17, 64}_2 c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ -p_1071 ∨ -b^{17, 64}_1 c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ -p_1071 ∨ b^{17, 64}_0 c in DIMACS: 13154 13155 13156 -1071 -13157 0 13154 13155 13156 -1071 -13158 0 13154 13155 13156 -1071 13159 0 c 1+1 --> 2 c (-b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ b^{17, 63}_0 ∧ p_1071) -> (-b^{17, 64}_2 ∧ b^{17, 64}_1 ∧ -b^{17, 64}_0) c in CNF: c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ -p_1071 ∨ -b^{17, 64}_2 c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ -p_1071 ∨ b^{17, 64}_1 c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ -p_1071 ∨ -b^{17, 64}_0 c in DIMACS: 13154 13155 -13156 -1071 -13157 0 13154 13155 -13156 -1071 13158 0 13154 13155 -13156 -1071 -13159 0 c 2+1 --> break c (-b^{17, 63}_2 ∧ b^{17, 63}_1 ∧ -b^{17, 63}_0 ∧ p_1071) -> break c in CNF: c b^{17, 63}_2 ∨ -b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ -p_1071 ∨ break c in DIMACS: 13154 -13155 13156 -1071 1162 0 c 2-1 --> 1 c (-b^{17, 63}_2 ∧ b^{17, 63}_1 ∧ -b^{17, 63}_0 ∧ -p_1071) -> (-b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ b^{17, 64}_0) c in CNF: c b^{17, 63}_2 ∨ -b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ p_1071 ∨ -b^{17, 64}_2 c b^{17, 63}_2 ∨ -b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ p_1071 ∨ -b^{17, 64}_1 c b^{17, 63}_2 ∨ -b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ p_1071 ∨ b^{17, 64}_0 c in DIMACS: 13154 -13155 13156 1071 -13157 0 13154 -13155 13156 1071 -13158 0 13154 -13155 13156 1071 13159 0 c 1-1 --> 0 c (-b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ b^{17, 63}_0 ∧ -p_1071) -> (-b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ -b^{17, 64}_0) c in CNF: c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ p_1071 ∨ -b^{17, 64}_2 c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ p_1071 ∨ -b^{17, 64}_1 c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ p_1071 ∨ -b^{17, 64}_0 c in DIMACS: 13154 13155 -13156 1071 -13157 0 13154 13155 -13156 1071 -13158 0 13154 13155 -13156 1071 -13159 0 c 0-1 --> -1 c (-b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ -b^{17, 63}_0 ∧ -p_1071) -> ( b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ b^{17, 64}_0) c in CNF: c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ p_1071 ∨ b^{17, 64}_2 c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ p_1071 ∨ -b^{17, 64}_1 c b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ p_1071 ∨ b^{17, 64}_0 c in DIMACS: 13154 13155 13156 1071 13157 0 13154 13155 13156 1071 -13158 0 13154 13155 13156 1071 13159 0 c -1-1 --> -2 c ( b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ b^{17, 63}_0 ∧ -p_1071) -> ( b^{17, 64}_2 ∧ b^{17, 64}_1 ∧ -b^{17, 64}_0) c in CNF: c -b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ p_1071 ∨ b^{17, 64}_2 c -b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ p_1071 ∨ b^{17, 64}_1 c -b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ p_1071 ∨ -b^{17, 64}_0 c in DIMACS: -13154 13155 -13156 1071 13157 0 -13154 13155 -13156 1071 13158 0 -13154 13155 -13156 1071 -13159 0 c -2-1 --> break c ( b^{17, 63}_2 ∧ b^{17, 63}_1 ∧ -b^{17, 63}_0 ∧ -p_1071) -> break c in CNF: c -b^{17, 63}_2 ∨ -b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ p_1071 ∨ break c in DIMACS: -13154 -13155 13156 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 63}_2 ∧ -b^{17, 63}_1 ∧ -b^{17, 63}_0 ∧ true) c in CNF: c -b^{17, 63}_2 ∨ b^{17, 63}_1 ∨ b^{17, 63}_0 ∨ false c in DIMACS: -13154 13155 13156 0 c 3 does not represent an automaton state. c -(-b^{17, 63}_2 ∧ b^{17, 63}_1 ∧ b^{17, 63}_0 ∧ true) c in CNF: c b^{17, 63}_2 ∨ -b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ false c in DIMACS: 13154 -13155 -13156 0 c -3 does not represent an automaton state. c -( b^{17, 63}_2 ∧ b^{17, 63}_1 ∧ b^{17, 63}_0 ∧ true) c in CNF: c -b^{17, 63}_2 ∨ -b^{17, 63}_1 ∨ -b^{17, 63}_0 ∨ false c in DIMACS: -13154 -13155 -13156 0 c i = 64 c -2+1 --> -1 c ( b^{17, 64}_2 ∧ b^{17, 64}_1 ∧ -b^{17, 64}_0 ∧ p_1088) -> ( b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ b^{17, 65}_0) c in CNF: c -b^{17, 64}_2 ∨ -b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ -p_1088 ∨ b^{17, 65}_2 c -b^{17, 64}_2 ∨ -b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ -p_1088 ∨ -b^{17, 65}_1 c -b^{17, 64}_2 ∨ -b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ -p_1088 ∨ b^{17, 65}_0 c in DIMACS: -13157 -13158 13159 -1088 13160 0 -13157 -13158 13159 -1088 -13161 0 -13157 -13158 13159 -1088 13162 0 c -1+1 --> 0 c ( b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ b^{17, 64}_0 ∧ p_1088) -> (-b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ -b^{17, 65}_0) c in CNF: c -b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ -p_1088 ∨ -b^{17, 65}_2 c -b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ -p_1088 ∨ -b^{17, 65}_1 c -b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ -p_1088 ∨ -b^{17, 65}_0 c in DIMACS: -13157 13158 -13159 -1088 -13160 0 -13157 13158 -13159 -1088 -13161 0 -13157 13158 -13159 -1088 -13162 0 c 0+1 --> 1 c (-b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ -b^{17, 64}_0 ∧ p_1088) -> (-b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ b^{17, 65}_0) c in CNF: c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ -p_1088 ∨ -b^{17, 65}_2 c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ -p_1088 ∨ -b^{17, 65}_1 c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ -p_1088 ∨ b^{17, 65}_0 c in DIMACS: 13157 13158 13159 -1088 -13160 0 13157 13158 13159 -1088 -13161 0 13157 13158 13159 -1088 13162 0 c 1+1 --> 2 c (-b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ b^{17, 64}_0 ∧ p_1088) -> (-b^{17, 65}_2 ∧ b^{17, 65}_1 ∧ -b^{17, 65}_0) c in CNF: c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ -p_1088 ∨ -b^{17, 65}_2 c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ -p_1088 ∨ b^{17, 65}_1 c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ -p_1088 ∨ -b^{17, 65}_0 c in DIMACS: 13157 13158 -13159 -1088 -13160 0 13157 13158 -13159 -1088 13161 0 13157 13158 -13159 -1088 -13162 0 c 2+1 --> break c (-b^{17, 64}_2 ∧ b^{17, 64}_1 ∧ -b^{17, 64}_0 ∧ p_1088) -> break c in CNF: c b^{17, 64}_2 ∨ -b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ -p_1088 ∨ break c in DIMACS: 13157 -13158 13159 -1088 1162 0 c 2-1 --> 1 c (-b^{17, 64}_2 ∧ b^{17, 64}_1 ∧ -b^{17, 64}_0 ∧ -p_1088) -> (-b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ b^{17, 65}_0) c in CNF: c b^{17, 64}_2 ∨ -b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ p_1088 ∨ -b^{17, 65}_2 c b^{17, 64}_2 ∨ -b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ p_1088 ∨ -b^{17, 65}_1 c b^{17, 64}_2 ∨ -b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ p_1088 ∨ b^{17, 65}_0 c in DIMACS: 13157 -13158 13159 1088 -13160 0 13157 -13158 13159 1088 -13161 0 13157 -13158 13159 1088 13162 0 c 1-1 --> 0 c (-b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ b^{17, 64}_0 ∧ -p_1088) -> (-b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ -b^{17, 65}_0) c in CNF: c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ p_1088 ∨ -b^{17, 65}_2 c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ p_1088 ∨ -b^{17, 65}_1 c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ p_1088 ∨ -b^{17, 65}_0 c in DIMACS: 13157 13158 -13159 1088 -13160 0 13157 13158 -13159 1088 -13161 0 13157 13158 -13159 1088 -13162 0 c 0-1 --> -1 c (-b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ -b^{17, 64}_0 ∧ -p_1088) -> ( b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ b^{17, 65}_0) c in CNF: c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ p_1088 ∨ b^{17, 65}_2 c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ p_1088 ∨ -b^{17, 65}_1 c b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ p_1088 ∨ b^{17, 65}_0 c in DIMACS: 13157 13158 13159 1088 13160 0 13157 13158 13159 1088 -13161 0 13157 13158 13159 1088 13162 0 c -1-1 --> -2 c ( b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ b^{17, 64}_0 ∧ -p_1088) -> ( b^{17, 65}_2 ∧ b^{17, 65}_1 ∧ -b^{17, 65}_0) c in CNF: c -b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ p_1088 ∨ b^{17, 65}_2 c -b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ p_1088 ∨ b^{17, 65}_1 c -b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ p_1088 ∨ -b^{17, 65}_0 c in DIMACS: -13157 13158 -13159 1088 13160 0 -13157 13158 -13159 1088 13161 0 -13157 13158 -13159 1088 -13162 0 c -2-1 --> break c ( b^{17, 64}_2 ∧ b^{17, 64}_1 ∧ -b^{17, 64}_0 ∧ -p_1088) -> break c in CNF: c -b^{17, 64}_2 ∨ -b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ p_1088 ∨ break c in DIMACS: -13157 -13158 13159 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 64}_2 ∧ -b^{17, 64}_1 ∧ -b^{17, 64}_0 ∧ true) c in CNF: c -b^{17, 64}_2 ∨ b^{17, 64}_1 ∨ b^{17, 64}_0 ∨ false c in DIMACS: -13157 13158 13159 0 c 3 does not represent an automaton state. c -(-b^{17, 64}_2 ∧ b^{17, 64}_1 ∧ b^{17, 64}_0 ∧ true) c in CNF: c b^{17, 64}_2 ∨ -b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ false c in DIMACS: 13157 -13158 -13159 0 c -3 does not represent an automaton state. c -( b^{17, 64}_2 ∧ b^{17, 64}_1 ∧ b^{17, 64}_0 ∧ true) c in CNF: c -b^{17, 64}_2 ∨ -b^{17, 64}_1 ∨ -b^{17, 64}_0 ∨ false c in DIMACS: -13157 -13158 -13159 0 c i = 65 c -2+1 --> -1 c ( b^{17, 65}_2 ∧ b^{17, 65}_1 ∧ -b^{17, 65}_0 ∧ p_1105) -> ( b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ b^{17, 66}_0) c in CNF: c -b^{17, 65}_2 ∨ -b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ -p_1105 ∨ b^{17, 66}_2 c -b^{17, 65}_2 ∨ -b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ -p_1105 ∨ -b^{17, 66}_1 c -b^{17, 65}_2 ∨ -b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ -p_1105 ∨ b^{17, 66}_0 c in DIMACS: -13160 -13161 13162 -1105 13163 0 -13160 -13161 13162 -1105 -13164 0 -13160 -13161 13162 -1105 13165 0 c -1+1 --> 0 c ( b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ b^{17, 65}_0 ∧ p_1105) -> (-b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ -b^{17, 66}_0) c in CNF: c -b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ -p_1105 ∨ -b^{17, 66}_2 c -b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ -p_1105 ∨ -b^{17, 66}_1 c -b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ -p_1105 ∨ -b^{17, 66}_0 c in DIMACS: -13160 13161 -13162 -1105 -13163 0 -13160 13161 -13162 -1105 -13164 0 -13160 13161 -13162 -1105 -13165 0 c 0+1 --> 1 c (-b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ -b^{17, 65}_0 ∧ p_1105) -> (-b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ b^{17, 66}_0) c in CNF: c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ -p_1105 ∨ -b^{17, 66}_2 c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ -p_1105 ∨ -b^{17, 66}_1 c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ -p_1105 ∨ b^{17, 66}_0 c in DIMACS: 13160 13161 13162 -1105 -13163 0 13160 13161 13162 -1105 -13164 0 13160 13161 13162 -1105 13165 0 c 1+1 --> 2 c (-b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ b^{17, 65}_0 ∧ p_1105) -> (-b^{17, 66}_2 ∧ b^{17, 66}_1 ∧ -b^{17, 66}_0) c in CNF: c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ -p_1105 ∨ -b^{17, 66}_2 c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ -p_1105 ∨ b^{17, 66}_1 c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ -p_1105 ∨ -b^{17, 66}_0 c in DIMACS: 13160 13161 -13162 -1105 -13163 0 13160 13161 -13162 -1105 13164 0 13160 13161 -13162 -1105 -13165 0 c 2+1 --> break c (-b^{17, 65}_2 ∧ b^{17, 65}_1 ∧ -b^{17, 65}_0 ∧ p_1105) -> break c in CNF: c b^{17, 65}_2 ∨ -b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ -p_1105 ∨ break c in DIMACS: 13160 -13161 13162 -1105 1162 0 c 2-1 --> 1 c (-b^{17, 65}_2 ∧ b^{17, 65}_1 ∧ -b^{17, 65}_0 ∧ -p_1105) -> (-b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ b^{17, 66}_0) c in CNF: c b^{17, 65}_2 ∨ -b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ p_1105 ∨ -b^{17, 66}_2 c b^{17, 65}_2 ∨ -b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ p_1105 ∨ -b^{17, 66}_1 c b^{17, 65}_2 ∨ -b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ p_1105 ∨ b^{17, 66}_0 c in DIMACS: 13160 -13161 13162 1105 -13163 0 13160 -13161 13162 1105 -13164 0 13160 -13161 13162 1105 13165 0 c 1-1 --> 0 c (-b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ b^{17, 65}_0 ∧ -p_1105) -> (-b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ -b^{17, 66}_0) c in CNF: c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ p_1105 ∨ -b^{17, 66}_2 c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ p_1105 ∨ -b^{17, 66}_1 c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ p_1105 ∨ -b^{17, 66}_0 c in DIMACS: 13160 13161 -13162 1105 -13163 0 13160 13161 -13162 1105 -13164 0 13160 13161 -13162 1105 -13165 0 c 0-1 --> -1 c (-b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ -b^{17, 65}_0 ∧ -p_1105) -> ( b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ b^{17, 66}_0) c in CNF: c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ p_1105 ∨ b^{17, 66}_2 c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ p_1105 ∨ -b^{17, 66}_1 c b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ p_1105 ∨ b^{17, 66}_0 c in DIMACS: 13160 13161 13162 1105 13163 0 13160 13161 13162 1105 -13164 0 13160 13161 13162 1105 13165 0 c -1-1 --> -2 c ( b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ b^{17, 65}_0 ∧ -p_1105) -> ( b^{17, 66}_2 ∧ b^{17, 66}_1 ∧ -b^{17, 66}_0) c in CNF: c -b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ p_1105 ∨ b^{17, 66}_2 c -b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ p_1105 ∨ b^{17, 66}_1 c -b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ p_1105 ∨ -b^{17, 66}_0 c in DIMACS: -13160 13161 -13162 1105 13163 0 -13160 13161 -13162 1105 13164 0 -13160 13161 -13162 1105 -13165 0 c -2-1 --> break c ( b^{17, 65}_2 ∧ b^{17, 65}_1 ∧ -b^{17, 65}_0 ∧ -p_1105) -> break c in CNF: c -b^{17, 65}_2 ∨ -b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ p_1105 ∨ break c in DIMACS: -13160 -13161 13162 1105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 65}_2 ∧ -b^{17, 65}_1 ∧ -b^{17, 65}_0 ∧ true) c in CNF: c -b^{17, 65}_2 ∨ b^{17, 65}_1 ∨ b^{17, 65}_0 ∨ false c in DIMACS: -13160 13161 13162 0 c 3 does not represent an automaton state. c -(-b^{17, 65}_2 ∧ b^{17, 65}_1 ∧ b^{17, 65}_0 ∧ true) c in CNF: c b^{17, 65}_2 ∨ -b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ false c in DIMACS: 13160 -13161 -13162 0 c -3 does not represent an automaton state. c -( b^{17, 65}_2 ∧ b^{17, 65}_1 ∧ b^{17, 65}_0 ∧ true) c in CNF: c -b^{17, 65}_2 ∨ -b^{17, 65}_1 ∨ -b^{17, 65}_0 ∨ false c in DIMACS: -13160 -13161 -13162 0 c i = 66 c -2+1 --> -1 c ( b^{17, 66}_2 ∧ b^{17, 66}_1 ∧ -b^{17, 66}_0 ∧ p_1122) -> ( b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ b^{17, 67}_0) c in CNF: c -b^{17, 66}_2 ∨ -b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ -p_1122 ∨ b^{17, 67}_2 c -b^{17, 66}_2 ∨ -b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ -p_1122 ∨ -b^{17, 67}_1 c -b^{17, 66}_2 ∨ -b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ -p_1122 ∨ b^{17, 67}_0 c in DIMACS: -13163 -13164 13165 -1122 13166 0 -13163 -13164 13165 -1122 -13167 0 -13163 -13164 13165 -1122 13168 0 c -1+1 --> 0 c ( b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ b^{17, 66}_0 ∧ p_1122) -> (-b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ -b^{17, 67}_0) c in CNF: c -b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ -p_1122 ∨ -b^{17, 67}_2 c -b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ -p_1122 ∨ -b^{17, 67}_1 c -b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ -p_1122 ∨ -b^{17, 67}_0 c in DIMACS: -13163 13164 -13165 -1122 -13166 0 -13163 13164 -13165 -1122 -13167 0 -13163 13164 -13165 -1122 -13168 0 c 0+1 --> 1 c (-b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ -b^{17, 66}_0 ∧ p_1122) -> (-b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ b^{17, 67}_0) c in CNF: c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ -p_1122 ∨ -b^{17, 67}_2 c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ -p_1122 ∨ -b^{17, 67}_1 c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ -p_1122 ∨ b^{17, 67}_0 c in DIMACS: 13163 13164 13165 -1122 -13166 0 13163 13164 13165 -1122 -13167 0 13163 13164 13165 -1122 13168 0 c 1+1 --> 2 c (-b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ b^{17, 66}_0 ∧ p_1122) -> (-b^{17, 67}_2 ∧ b^{17, 67}_1 ∧ -b^{17, 67}_0) c in CNF: c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ -p_1122 ∨ -b^{17, 67}_2 c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ -p_1122 ∨ b^{17, 67}_1 c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ -p_1122 ∨ -b^{17, 67}_0 c in DIMACS: 13163 13164 -13165 -1122 -13166 0 13163 13164 -13165 -1122 13167 0 13163 13164 -13165 -1122 -13168 0 c 2+1 --> break c (-b^{17, 66}_2 ∧ b^{17, 66}_1 ∧ -b^{17, 66}_0 ∧ p_1122) -> break c in CNF: c b^{17, 66}_2 ∨ -b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ -p_1122 ∨ break c in DIMACS: 13163 -13164 13165 -1122 1162 0 c 2-1 --> 1 c (-b^{17, 66}_2 ∧ b^{17, 66}_1 ∧ -b^{17, 66}_0 ∧ -p_1122) -> (-b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ b^{17, 67}_0) c in CNF: c b^{17, 66}_2 ∨ -b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ p_1122 ∨ -b^{17, 67}_2 c b^{17, 66}_2 ∨ -b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ p_1122 ∨ -b^{17, 67}_1 c b^{17, 66}_2 ∨ -b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ p_1122 ∨ b^{17, 67}_0 c in DIMACS: 13163 -13164 13165 1122 -13166 0 13163 -13164 13165 1122 -13167 0 13163 -13164 13165 1122 13168 0 c 1-1 --> 0 c (-b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ b^{17, 66}_0 ∧ -p_1122) -> (-b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ -b^{17, 67}_0) c in CNF: c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ p_1122 ∨ -b^{17, 67}_2 c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ p_1122 ∨ -b^{17, 67}_1 c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ p_1122 ∨ -b^{17, 67}_0 c in DIMACS: 13163 13164 -13165 1122 -13166 0 13163 13164 -13165 1122 -13167 0 13163 13164 -13165 1122 -13168 0 c 0-1 --> -1 c (-b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ -b^{17, 66}_0 ∧ -p_1122) -> ( b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ b^{17, 67}_0) c in CNF: c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ p_1122 ∨ b^{17, 67}_2 c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ p_1122 ∨ -b^{17, 67}_1 c b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ p_1122 ∨ b^{17, 67}_0 c in DIMACS: 13163 13164 13165 1122 13166 0 13163 13164 13165 1122 -13167 0 13163 13164 13165 1122 13168 0 c -1-1 --> -2 c ( b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ b^{17, 66}_0 ∧ -p_1122) -> ( b^{17, 67}_2 ∧ b^{17, 67}_1 ∧ -b^{17, 67}_0) c in CNF: c -b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ p_1122 ∨ b^{17, 67}_2 c -b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ p_1122 ∨ b^{17, 67}_1 c -b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ p_1122 ∨ -b^{17, 67}_0 c in DIMACS: -13163 13164 -13165 1122 13166 0 -13163 13164 -13165 1122 13167 0 -13163 13164 -13165 1122 -13168 0 c -2-1 --> break c ( b^{17, 66}_2 ∧ b^{17, 66}_1 ∧ -b^{17, 66}_0 ∧ -p_1122) -> break c in CNF: c -b^{17, 66}_2 ∨ -b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ p_1122 ∨ break c in DIMACS: -13163 -13164 13165 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 66}_2 ∧ -b^{17, 66}_1 ∧ -b^{17, 66}_0 ∧ true) c in CNF: c -b^{17, 66}_2 ∨ b^{17, 66}_1 ∨ b^{17, 66}_0 ∨ false c in DIMACS: -13163 13164 13165 0 c 3 does not represent an automaton state. c -(-b^{17, 66}_2 ∧ b^{17, 66}_1 ∧ b^{17, 66}_0 ∧ true) c in CNF: c b^{17, 66}_2 ∨ -b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ false c in DIMACS: 13163 -13164 -13165 0 c -3 does not represent an automaton state. c -( b^{17, 66}_2 ∧ b^{17, 66}_1 ∧ b^{17, 66}_0 ∧ true) c in CNF: c -b^{17, 66}_2 ∨ -b^{17, 66}_1 ∨ -b^{17, 66}_0 ∨ false c in DIMACS: -13163 -13164 -13165 0 c i = 67 c -2+1 --> -1 c ( b^{17, 67}_2 ∧ b^{17, 67}_1 ∧ -b^{17, 67}_0 ∧ p_1139) -> ( b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ b^{17, 68}_0) c in CNF: c -b^{17, 67}_2 ∨ -b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ -p_1139 ∨ b^{17, 68}_2 c -b^{17, 67}_2 ∨ -b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ -p_1139 ∨ -b^{17, 68}_1 c -b^{17, 67}_2 ∨ -b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ -p_1139 ∨ b^{17, 68}_0 c in DIMACS: -13166 -13167 13168 -1139 13169 0 -13166 -13167 13168 -1139 -13170 0 -13166 -13167 13168 -1139 13171 0 c -1+1 --> 0 c ( b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ b^{17, 67}_0 ∧ p_1139) -> (-b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ -b^{17, 68}_0) c in CNF: c -b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ -p_1139 ∨ -b^{17, 68}_2 c -b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ -p_1139 ∨ -b^{17, 68}_1 c -b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ -p_1139 ∨ -b^{17, 68}_0 c in DIMACS: -13166 13167 -13168 -1139 -13169 0 -13166 13167 -13168 -1139 -13170 0 -13166 13167 -13168 -1139 -13171 0 c 0+1 --> 1 c (-b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ -b^{17, 67}_0 ∧ p_1139) -> (-b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ b^{17, 68}_0) c in CNF: c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ -p_1139 ∨ -b^{17, 68}_2 c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ -p_1139 ∨ -b^{17, 68}_1 c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ -p_1139 ∨ b^{17, 68}_0 c in DIMACS: 13166 13167 13168 -1139 -13169 0 13166 13167 13168 -1139 -13170 0 13166 13167 13168 -1139 13171 0 c 1+1 --> 2 c (-b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ b^{17, 67}_0 ∧ p_1139) -> (-b^{17, 68}_2 ∧ b^{17, 68}_1 ∧ -b^{17, 68}_0) c in CNF: c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ -p_1139 ∨ -b^{17, 68}_2 c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ -p_1139 ∨ b^{17, 68}_1 c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ -p_1139 ∨ -b^{17, 68}_0 c in DIMACS: 13166 13167 -13168 -1139 -13169 0 13166 13167 -13168 -1139 13170 0 13166 13167 -13168 -1139 -13171 0 c 2+1 --> break c (-b^{17, 67}_2 ∧ b^{17, 67}_1 ∧ -b^{17, 67}_0 ∧ p_1139) -> break c in CNF: c b^{17, 67}_2 ∨ -b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ -p_1139 ∨ break c in DIMACS: 13166 -13167 13168 -1139 1162 0 c 2-1 --> 1 c (-b^{17, 67}_2 ∧ b^{17, 67}_1 ∧ -b^{17, 67}_0 ∧ -p_1139) -> (-b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ b^{17, 68}_0) c in CNF: c b^{17, 67}_2 ∨ -b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ p_1139 ∨ -b^{17, 68}_2 c b^{17, 67}_2 ∨ -b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ p_1139 ∨ -b^{17, 68}_1 c b^{17, 67}_2 ∨ -b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ p_1139 ∨ b^{17, 68}_0 c in DIMACS: 13166 -13167 13168 1139 -13169 0 13166 -13167 13168 1139 -13170 0 13166 -13167 13168 1139 13171 0 c 1-1 --> 0 c (-b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ b^{17, 67}_0 ∧ -p_1139) -> (-b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ -b^{17, 68}_0) c in CNF: c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ p_1139 ∨ -b^{17, 68}_2 c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ p_1139 ∨ -b^{17, 68}_1 c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ p_1139 ∨ -b^{17, 68}_0 c in DIMACS: 13166 13167 -13168 1139 -13169 0 13166 13167 -13168 1139 -13170 0 13166 13167 -13168 1139 -13171 0 c 0-1 --> -1 c (-b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ -b^{17, 67}_0 ∧ -p_1139) -> ( b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ b^{17, 68}_0) c in CNF: c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ p_1139 ∨ b^{17, 68}_2 c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ p_1139 ∨ -b^{17, 68}_1 c b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ p_1139 ∨ b^{17, 68}_0 c in DIMACS: 13166 13167 13168 1139 13169 0 13166 13167 13168 1139 -13170 0 13166 13167 13168 1139 13171 0 c -1-1 --> -2 c ( b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ b^{17, 67}_0 ∧ -p_1139) -> ( b^{17, 68}_2 ∧ b^{17, 68}_1 ∧ -b^{17, 68}_0) c in CNF: c -b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ p_1139 ∨ b^{17, 68}_2 c -b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ p_1139 ∨ b^{17, 68}_1 c -b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ p_1139 ∨ -b^{17, 68}_0 c in DIMACS: -13166 13167 -13168 1139 13169 0 -13166 13167 -13168 1139 13170 0 -13166 13167 -13168 1139 -13171 0 c -2-1 --> break c ( b^{17, 67}_2 ∧ b^{17, 67}_1 ∧ -b^{17, 67}_0 ∧ -p_1139) -> break c in CNF: c -b^{17, 67}_2 ∨ -b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ p_1139 ∨ break c in DIMACS: -13166 -13167 13168 1139 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 67}_2 ∧ -b^{17, 67}_1 ∧ -b^{17, 67}_0 ∧ true) c in CNF: c -b^{17, 67}_2 ∨ b^{17, 67}_1 ∨ b^{17, 67}_0 ∨ false c in DIMACS: -13166 13167 13168 0 c 3 does not represent an automaton state. c -(-b^{17, 67}_2 ∧ b^{17, 67}_1 ∧ b^{17, 67}_0 ∧ true) c in CNF: c b^{17, 67}_2 ∨ -b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ false c in DIMACS: 13166 -13167 -13168 0 c -3 does not represent an automaton state. c -( b^{17, 67}_2 ∧ b^{17, 67}_1 ∧ b^{17, 67}_0 ∧ true) c in CNF: c -b^{17, 67}_2 ∨ -b^{17, 67}_1 ∨ -b^{17, 67}_0 ∨ false c in DIMACS: -13166 -13167 -13168 0 c i = 68 c -2+1 --> -1 c ( b^{17, 68}_2 ∧ b^{17, 68}_1 ∧ -b^{17, 68}_0 ∧ p_1156) -> ( b^{17, 69}_2 ∧ -b^{17, 69}_1 ∧ b^{17, 69}_0) c in CNF: c -b^{17, 68}_2 ∨ -b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ -p_1156 ∨ b^{17, 69}_2 c -b^{17, 68}_2 ∨ -b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ -p_1156 ∨ -b^{17, 69}_1 c -b^{17, 68}_2 ∨ -b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ -p_1156 ∨ b^{17, 69}_0 c in DIMACS: -13169 -13170 13171 -1156 13172 0 -13169 -13170 13171 -1156 -13173 0 -13169 -13170 13171 -1156 13174 0 c -1+1 --> 0 c ( b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ b^{17, 68}_0 ∧ p_1156) -> (-b^{17, 69}_2 ∧ -b^{17, 69}_1 ∧ -b^{17, 69}_0) c in CNF: c -b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ -p_1156 ∨ -b^{17, 69}_2 c -b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ -p_1156 ∨ -b^{17, 69}_1 c -b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ -p_1156 ∨ -b^{17, 69}_0 c in DIMACS: -13169 13170 -13171 -1156 -13172 0 -13169 13170 -13171 -1156 -13173 0 -13169 13170 -13171 -1156 -13174 0 c 0+1 --> 1 c (-b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ -b^{17, 68}_0 ∧ p_1156) -> (-b^{17, 69}_2 ∧ -b^{17, 69}_1 ∧ b^{17, 69}_0) c in CNF: c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ -p_1156 ∨ -b^{17, 69}_2 c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ -p_1156 ∨ -b^{17, 69}_1 c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ -p_1156 ∨ b^{17, 69}_0 c in DIMACS: 13169 13170 13171 -1156 -13172 0 13169 13170 13171 -1156 -13173 0 13169 13170 13171 -1156 13174 0 c 1+1 --> 2 c (-b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ b^{17, 68}_0 ∧ p_1156) -> (-b^{17, 69}_2 ∧ b^{17, 69}_1 ∧ -b^{17, 69}_0) c in CNF: c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ -p_1156 ∨ -b^{17, 69}_2 c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ -p_1156 ∨ b^{17, 69}_1 c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ -p_1156 ∨ -b^{17, 69}_0 c in DIMACS: 13169 13170 -13171 -1156 -13172 0 13169 13170 -13171 -1156 13173 0 13169 13170 -13171 -1156 -13174 0 c 2+1 --> break c (-b^{17, 68}_2 ∧ b^{17, 68}_1 ∧ -b^{17, 68}_0 ∧ p_1156) -> break c in CNF: c b^{17, 68}_2 ∨ -b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ -p_1156 ∨ break c in DIMACS: 13169 -13170 13171 -1156 1162 0 c 2-1 --> 1 c (-b^{17, 68}_2 ∧ b^{17, 68}_1 ∧ -b^{17, 68}_0 ∧ -p_1156) -> (-b^{17, 69}_2 ∧ -b^{17, 69}_1 ∧ b^{17, 69}_0) c in CNF: c b^{17, 68}_2 ∨ -b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ p_1156 ∨ -b^{17, 69}_2 c b^{17, 68}_2 ∨ -b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ p_1156 ∨ -b^{17, 69}_1 c b^{17, 68}_2 ∨ -b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ p_1156 ∨ b^{17, 69}_0 c in DIMACS: 13169 -13170 13171 1156 -13172 0 13169 -13170 13171 1156 -13173 0 13169 -13170 13171 1156 13174 0 c 1-1 --> 0 c (-b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ b^{17, 68}_0 ∧ -p_1156) -> (-b^{17, 69}_2 ∧ -b^{17, 69}_1 ∧ -b^{17, 69}_0) c in CNF: c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ p_1156 ∨ -b^{17, 69}_2 c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ p_1156 ∨ -b^{17, 69}_1 c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ p_1156 ∨ -b^{17, 69}_0 c in DIMACS: 13169 13170 -13171 1156 -13172 0 13169 13170 -13171 1156 -13173 0 13169 13170 -13171 1156 -13174 0 c 0-1 --> -1 c (-b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ -b^{17, 68}_0 ∧ -p_1156) -> ( b^{17, 69}_2 ∧ -b^{17, 69}_1 ∧ b^{17, 69}_0) c in CNF: c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ p_1156 ∨ b^{17, 69}_2 c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ p_1156 ∨ -b^{17, 69}_1 c b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ p_1156 ∨ b^{17, 69}_0 c in DIMACS: 13169 13170 13171 1156 13172 0 13169 13170 13171 1156 -13173 0 13169 13170 13171 1156 13174 0 c -1-1 --> -2 c ( b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ b^{17, 68}_0 ∧ -p_1156) -> ( b^{17, 69}_2 ∧ b^{17, 69}_1 ∧ -b^{17, 69}_0) c in CNF: c -b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ p_1156 ∨ b^{17, 69}_2 c -b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ p_1156 ∨ b^{17, 69}_1 c -b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ p_1156 ∨ -b^{17, 69}_0 c in DIMACS: -13169 13170 -13171 1156 13172 0 -13169 13170 -13171 1156 13173 0 -13169 13170 -13171 1156 -13174 0 c -2-1 --> break c ( b^{17, 68}_2 ∧ b^{17, 68}_1 ∧ -b^{17, 68}_0 ∧ -p_1156) -> break c in CNF: c -b^{17, 68}_2 ∨ -b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ p_1156 ∨ break c in DIMACS: -13169 -13170 13171 1156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{17, 68}_2 ∧ -b^{17, 68}_1 ∧ -b^{17, 68}_0 ∧ true) c in CNF: c -b^{17, 68}_2 ∨ b^{17, 68}_1 ∨ b^{17, 68}_0 ∨ false c in DIMACS: -13169 13170 13171 0 c 3 does not represent an automaton state. c -(-b^{17, 68}_2 ∧ b^{17, 68}_1 ∧ b^{17, 68}_0 ∧ true) c in CNF: c b^{17, 68}_2 ∨ -b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ false c in DIMACS: 13169 -13170 -13171 0 c -3 does not represent an automaton state. c -( b^{17, 68}_2 ∧ b^{17, 68}_1 ∧ b^{17, 68}_0 ∧ true) c in CNF: c -b^{17, 68}_2 ∨ -b^{17, 68}_1 ∨ -b^{17, 68}_0 ∨ false c in DIMACS: -13169 -13170 -13171 0 c INIT for k = 18 c -b^{18, 1}_2 c -b^{18, 1}_1 c -b^{18, 1}_0 c in DIMACS: -13175 0 -13176 0 -13177 0 c Transitions for k = 18 c i = 1 c -2+1 --> -1 c ( b^{18, 1}_2 ∧ b^{18, 1}_1 ∧ -b^{18, 1}_0 ∧ p_18) -> ( b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ b^{18, 2}_0) c in CNF: c -b^{18, 1}_2 ∨ -b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ -p_18 ∨ b^{18, 2}_2 c -b^{18, 1}_2 ∨ -b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ -p_18 ∨ -b^{18, 2}_1 c -b^{18, 1}_2 ∨ -b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ -p_18 ∨ b^{18, 2}_0 c in DIMACS: -13175 -13176 13177 -18 13178 0 -13175 -13176 13177 -18 -13179 0 -13175 -13176 13177 -18 13180 0 c -1+1 --> 0 c ( b^{18, 1}_2 ∧ -b^{18, 1}_1 ∧ b^{18, 1}_0 ∧ p_18) -> (-b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ -b^{18, 2}_0) c in CNF: c -b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ -p_18 ∨ -b^{18, 2}_2 c -b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ -p_18 ∨ -b^{18, 2}_1 c -b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ -p_18 ∨ -b^{18, 2}_0 c in DIMACS: -13175 13176 -13177 -18 -13178 0 -13175 13176 -13177 -18 -13179 0 -13175 13176 -13177 -18 -13180 0 c 0+1 --> 1 c (-b^{18, 1}_2 ∧ -b^{18, 1}_1 ∧ -b^{18, 1}_0 ∧ p_18) -> (-b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ b^{18, 2}_0) c in CNF: c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ -p_18 ∨ -b^{18, 2}_2 c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ -p_18 ∨ -b^{18, 2}_1 c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ -p_18 ∨ b^{18, 2}_0 c in DIMACS: 13175 13176 13177 -18 -13178 0 13175 13176 13177 -18 -13179 0 13175 13176 13177 -18 13180 0 c 1+1 --> 2 c (-b^{18, 1}_2 ∧ -b^{18, 1}_1 ∧ b^{18, 1}_0 ∧ p_18) -> (-b^{18, 2}_2 ∧ b^{18, 2}_1 ∧ -b^{18, 2}_0) c in CNF: c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ -p_18 ∨ -b^{18, 2}_2 c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ -p_18 ∨ b^{18, 2}_1 c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ -p_18 ∨ -b^{18, 2}_0 c in DIMACS: 13175 13176 -13177 -18 -13178 0 13175 13176 -13177 -18 13179 0 13175 13176 -13177 -18 -13180 0 c 2+1 --> break c (-b^{18, 1}_2 ∧ b^{18, 1}_1 ∧ -b^{18, 1}_0 ∧ p_18) -> break c in CNF: c b^{18, 1}_2 ∨ -b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ -p_18 ∨ break c in DIMACS: 13175 -13176 13177 -18 1162 0 c 2-1 --> 1 c (-b^{18, 1}_2 ∧ b^{18, 1}_1 ∧ -b^{18, 1}_0 ∧ -p_18) -> (-b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ b^{18, 2}_0) c in CNF: c b^{18, 1}_2 ∨ -b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ p_18 ∨ -b^{18, 2}_2 c b^{18, 1}_2 ∨ -b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ p_18 ∨ -b^{18, 2}_1 c b^{18, 1}_2 ∨ -b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ p_18 ∨ b^{18, 2}_0 c in DIMACS: 13175 -13176 13177 18 -13178 0 13175 -13176 13177 18 -13179 0 13175 -13176 13177 18 13180 0 c 1-1 --> 0 c (-b^{18, 1}_2 ∧ -b^{18, 1}_1 ∧ b^{18, 1}_0 ∧ -p_18) -> (-b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ -b^{18, 2}_0) c in CNF: c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ p_18 ∨ -b^{18, 2}_2 c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ p_18 ∨ -b^{18, 2}_1 c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ p_18 ∨ -b^{18, 2}_0 c in DIMACS: 13175 13176 -13177 18 -13178 0 13175 13176 -13177 18 -13179 0 13175 13176 -13177 18 -13180 0 c 0-1 --> -1 c (-b^{18, 1}_2 ∧ -b^{18, 1}_1 ∧ -b^{18, 1}_0 ∧ -p_18) -> ( b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ b^{18, 2}_0) c in CNF: c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ p_18 ∨ b^{18, 2}_2 c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ p_18 ∨ -b^{18, 2}_1 c b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ p_18 ∨ b^{18, 2}_0 c in DIMACS: 13175 13176 13177 18 13178 0 13175 13176 13177 18 -13179 0 13175 13176 13177 18 13180 0 c -1-1 --> -2 c ( b^{18, 1}_2 ∧ -b^{18, 1}_1 ∧ b^{18, 1}_0 ∧ -p_18) -> ( b^{18, 2}_2 ∧ b^{18, 2}_1 ∧ -b^{18, 2}_0) c in CNF: c -b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ p_18 ∨ b^{18, 2}_2 c -b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ p_18 ∨ b^{18, 2}_1 c -b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ p_18 ∨ -b^{18, 2}_0 c in DIMACS: -13175 13176 -13177 18 13178 0 -13175 13176 -13177 18 13179 0 -13175 13176 -13177 18 -13180 0 c -2-1 --> break c ( b^{18, 1}_2 ∧ b^{18, 1}_1 ∧ -b^{18, 1}_0 ∧ -p_18) -> break c in CNF: c -b^{18, 1}_2 ∨ -b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ p_18 ∨ break c in DIMACS: -13175 -13176 13177 18 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 1}_2 ∧ -b^{18, 1}_1 ∧ -b^{18, 1}_0 ∧ true) c in CNF: c -b^{18, 1}_2 ∨ b^{18, 1}_1 ∨ b^{18, 1}_0 ∨ false c in DIMACS: -13175 13176 13177 0 c 3 does not represent an automaton state. c -(-b^{18, 1}_2 ∧ b^{18, 1}_1 ∧ b^{18, 1}_0 ∧ true) c in CNF: c b^{18, 1}_2 ∨ -b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ false c in DIMACS: 13175 -13176 -13177 0 c -3 does not represent an automaton state. c -( b^{18, 1}_2 ∧ b^{18, 1}_1 ∧ b^{18, 1}_0 ∧ true) c in CNF: c -b^{18, 1}_2 ∨ -b^{18, 1}_1 ∨ -b^{18, 1}_0 ∨ false c in DIMACS: -13175 -13176 -13177 0 c i = 2 c -2+1 --> -1 c ( b^{18, 2}_2 ∧ b^{18, 2}_1 ∧ -b^{18, 2}_0 ∧ p_36) -> ( b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ b^{18, 3}_0) c in CNF: c -b^{18, 2}_2 ∨ -b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ -p_36 ∨ b^{18, 3}_2 c -b^{18, 2}_2 ∨ -b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ -p_36 ∨ -b^{18, 3}_1 c -b^{18, 2}_2 ∨ -b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ -p_36 ∨ b^{18, 3}_0 c in DIMACS: -13178 -13179 13180 -36 13181 0 -13178 -13179 13180 -36 -13182 0 -13178 -13179 13180 -36 13183 0 c -1+1 --> 0 c ( b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ b^{18, 2}_0 ∧ p_36) -> (-b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ -b^{18, 3}_0) c in CNF: c -b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ -p_36 ∨ -b^{18, 3}_2 c -b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ -p_36 ∨ -b^{18, 3}_1 c -b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ -p_36 ∨ -b^{18, 3}_0 c in DIMACS: -13178 13179 -13180 -36 -13181 0 -13178 13179 -13180 -36 -13182 0 -13178 13179 -13180 -36 -13183 0 c 0+1 --> 1 c (-b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ -b^{18, 2}_0 ∧ p_36) -> (-b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ b^{18, 3}_0) c in CNF: c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ -p_36 ∨ -b^{18, 3}_2 c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ -p_36 ∨ -b^{18, 3}_1 c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ -p_36 ∨ b^{18, 3}_0 c in DIMACS: 13178 13179 13180 -36 -13181 0 13178 13179 13180 -36 -13182 0 13178 13179 13180 -36 13183 0 c 1+1 --> 2 c (-b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ b^{18, 2}_0 ∧ p_36) -> (-b^{18, 3}_2 ∧ b^{18, 3}_1 ∧ -b^{18, 3}_0) c in CNF: c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ -p_36 ∨ -b^{18, 3}_2 c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ -p_36 ∨ b^{18, 3}_1 c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ -p_36 ∨ -b^{18, 3}_0 c in DIMACS: 13178 13179 -13180 -36 -13181 0 13178 13179 -13180 -36 13182 0 13178 13179 -13180 -36 -13183 0 c 2+1 --> break c (-b^{18, 2}_2 ∧ b^{18, 2}_1 ∧ -b^{18, 2}_0 ∧ p_36) -> break c in CNF: c b^{18, 2}_2 ∨ -b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ -p_36 ∨ break c in DIMACS: 13178 -13179 13180 -36 1162 0 c 2-1 --> 1 c (-b^{18, 2}_2 ∧ b^{18, 2}_1 ∧ -b^{18, 2}_0 ∧ -p_36) -> (-b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ b^{18, 3}_0) c in CNF: c b^{18, 2}_2 ∨ -b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ p_36 ∨ -b^{18, 3}_2 c b^{18, 2}_2 ∨ -b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ p_36 ∨ -b^{18, 3}_1 c b^{18, 2}_2 ∨ -b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ p_36 ∨ b^{18, 3}_0 c in DIMACS: 13178 -13179 13180 36 -13181 0 13178 -13179 13180 36 -13182 0 13178 -13179 13180 36 13183 0 c 1-1 --> 0 c (-b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ b^{18, 2}_0 ∧ -p_36) -> (-b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ -b^{18, 3}_0) c in CNF: c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ p_36 ∨ -b^{18, 3}_2 c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ p_36 ∨ -b^{18, 3}_1 c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ p_36 ∨ -b^{18, 3}_0 c in DIMACS: 13178 13179 -13180 36 -13181 0 13178 13179 -13180 36 -13182 0 13178 13179 -13180 36 -13183 0 c 0-1 --> -1 c (-b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ -b^{18, 2}_0 ∧ -p_36) -> ( b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ b^{18, 3}_0) c in CNF: c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ p_36 ∨ b^{18, 3}_2 c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ p_36 ∨ -b^{18, 3}_1 c b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ p_36 ∨ b^{18, 3}_0 c in DIMACS: 13178 13179 13180 36 13181 0 13178 13179 13180 36 -13182 0 13178 13179 13180 36 13183 0 c -1-1 --> -2 c ( b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ b^{18, 2}_0 ∧ -p_36) -> ( b^{18, 3}_2 ∧ b^{18, 3}_1 ∧ -b^{18, 3}_0) c in CNF: c -b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ p_36 ∨ b^{18, 3}_2 c -b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ p_36 ∨ b^{18, 3}_1 c -b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ p_36 ∨ -b^{18, 3}_0 c in DIMACS: -13178 13179 -13180 36 13181 0 -13178 13179 -13180 36 13182 0 -13178 13179 -13180 36 -13183 0 c -2-1 --> break c ( b^{18, 2}_2 ∧ b^{18, 2}_1 ∧ -b^{18, 2}_0 ∧ -p_36) -> break c in CNF: c -b^{18, 2}_2 ∨ -b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ p_36 ∨ break c in DIMACS: -13178 -13179 13180 36 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 2}_2 ∧ -b^{18, 2}_1 ∧ -b^{18, 2}_0 ∧ true) c in CNF: c -b^{18, 2}_2 ∨ b^{18, 2}_1 ∨ b^{18, 2}_0 ∨ false c in DIMACS: -13178 13179 13180 0 c 3 does not represent an automaton state. c -(-b^{18, 2}_2 ∧ b^{18, 2}_1 ∧ b^{18, 2}_0 ∧ true) c in CNF: c b^{18, 2}_2 ∨ -b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ false c in DIMACS: 13178 -13179 -13180 0 c -3 does not represent an automaton state. c -( b^{18, 2}_2 ∧ b^{18, 2}_1 ∧ b^{18, 2}_0 ∧ true) c in CNF: c -b^{18, 2}_2 ∨ -b^{18, 2}_1 ∨ -b^{18, 2}_0 ∨ false c in DIMACS: -13178 -13179 -13180 0 c i = 3 c -2+1 --> -1 c ( b^{18, 3}_2 ∧ b^{18, 3}_1 ∧ -b^{18, 3}_0 ∧ p_54) -> ( b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ b^{18, 4}_0) c in CNF: c -b^{18, 3}_2 ∨ -b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ -p_54 ∨ b^{18, 4}_2 c -b^{18, 3}_2 ∨ -b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ -p_54 ∨ -b^{18, 4}_1 c -b^{18, 3}_2 ∨ -b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ -p_54 ∨ b^{18, 4}_0 c in DIMACS: -13181 -13182 13183 -54 13184 0 -13181 -13182 13183 -54 -13185 0 -13181 -13182 13183 -54 13186 0 c -1+1 --> 0 c ( b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ b^{18, 3}_0 ∧ p_54) -> (-b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ -b^{18, 4}_0) c in CNF: c -b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ -p_54 ∨ -b^{18, 4}_2 c -b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ -p_54 ∨ -b^{18, 4}_1 c -b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ -p_54 ∨ -b^{18, 4}_0 c in DIMACS: -13181 13182 -13183 -54 -13184 0 -13181 13182 -13183 -54 -13185 0 -13181 13182 -13183 -54 -13186 0 c 0+1 --> 1 c (-b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ -b^{18, 3}_0 ∧ p_54) -> (-b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ b^{18, 4}_0) c in CNF: c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ -p_54 ∨ -b^{18, 4}_2 c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ -p_54 ∨ -b^{18, 4}_1 c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ -p_54 ∨ b^{18, 4}_0 c in DIMACS: 13181 13182 13183 -54 -13184 0 13181 13182 13183 -54 -13185 0 13181 13182 13183 -54 13186 0 c 1+1 --> 2 c (-b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ b^{18, 3}_0 ∧ p_54) -> (-b^{18, 4}_2 ∧ b^{18, 4}_1 ∧ -b^{18, 4}_0) c in CNF: c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ -p_54 ∨ -b^{18, 4}_2 c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ -p_54 ∨ b^{18, 4}_1 c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ -p_54 ∨ -b^{18, 4}_0 c in DIMACS: 13181 13182 -13183 -54 -13184 0 13181 13182 -13183 -54 13185 0 13181 13182 -13183 -54 -13186 0 c 2+1 --> break c (-b^{18, 3}_2 ∧ b^{18, 3}_1 ∧ -b^{18, 3}_0 ∧ p_54) -> break c in CNF: c b^{18, 3}_2 ∨ -b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ -p_54 ∨ break c in DIMACS: 13181 -13182 13183 -54 1162 0 c 2-1 --> 1 c (-b^{18, 3}_2 ∧ b^{18, 3}_1 ∧ -b^{18, 3}_0 ∧ -p_54) -> (-b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ b^{18, 4}_0) c in CNF: c b^{18, 3}_2 ∨ -b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ p_54 ∨ -b^{18, 4}_2 c b^{18, 3}_2 ∨ -b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ p_54 ∨ -b^{18, 4}_1 c b^{18, 3}_2 ∨ -b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ p_54 ∨ b^{18, 4}_0 c in DIMACS: 13181 -13182 13183 54 -13184 0 13181 -13182 13183 54 -13185 0 13181 -13182 13183 54 13186 0 c 1-1 --> 0 c (-b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ b^{18, 3}_0 ∧ -p_54) -> (-b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ -b^{18, 4}_0) c in CNF: c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ p_54 ∨ -b^{18, 4}_2 c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ p_54 ∨ -b^{18, 4}_1 c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ p_54 ∨ -b^{18, 4}_0 c in DIMACS: 13181 13182 -13183 54 -13184 0 13181 13182 -13183 54 -13185 0 13181 13182 -13183 54 -13186 0 c 0-1 --> -1 c (-b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ -b^{18, 3}_0 ∧ -p_54) -> ( b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ b^{18, 4}_0) c in CNF: c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ p_54 ∨ b^{18, 4}_2 c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ p_54 ∨ -b^{18, 4}_1 c b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ p_54 ∨ b^{18, 4}_0 c in DIMACS: 13181 13182 13183 54 13184 0 13181 13182 13183 54 -13185 0 13181 13182 13183 54 13186 0 c -1-1 --> -2 c ( b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ b^{18, 3}_0 ∧ -p_54) -> ( b^{18, 4}_2 ∧ b^{18, 4}_1 ∧ -b^{18, 4}_0) c in CNF: c -b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ p_54 ∨ b^{18, 4}_2 c -b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ p_54 ∨ b^{18, 4}_1 c -b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ p_54 ∨ -b^{18, 4}_0 c in DIMACS: -13181 13182 -13183 54 13184 0 -13181 13182 -13183 54 13185 0 -13181 13182 -13183 54 -13186 0 c -2-1 --> break c ( b^{18, 3}_2 ∧ b^{18, 3}_1 ∧ -b^{18, 3}_0 ∧ -p_54) -> break c in CNF: c -b^{18, 3}_2 ∨ -b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ p_54 ∨ break c in DIMACS: -13181 -13182 13183 54 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 3}_2 ∧ -b^{18, 3}_1 ∧ -b^{18, 3}_0 ∧ true) c in CNF: c -b^{18, 3}_2 ∨ b^{18, 3}_1 ∨ b^{18, 3}_0 ∨ false c in DIMACS: -13181 13182 13183 0 c 3 does not represent an automaton state. c -(-b^{18, 3}_2 ∧ b^{18, 3}_1 ∧ b^{18, 3}_0 ∧ true) c in CNF: c b^{18, 3}_2 ∨ -b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ false c in DIMACS: 13181 -13182 -13183 0 c -3 does not represent an automaton state. c -( b^{18, 3}_2 ∧ b^{18, 3}_1 ∧ b^{18, 3}_0 ∧ true) c in CNF: c -b^{18, 3}_2 ∨ -b^{18, 3}_1 ∨ -b^{18, 3}_0 ∨ false c in DIMACS: -13181 -13182 -13183 0 c i = 4 c -2+1 --> -1 c ( b^{18, 4}_2 ∧ b^{18, 4}_1 ∧ -b^{18, 4}_0 ∧ p_72) -> ( b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ b^{18, 5}_0) c in CNF: c -b^{18, 4}_2 ∨ -b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ -p_72 ∨ b^{18, 5}_2 c -b^{18, 4}_2 ∨ -b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ -p_72 ∨ -b^{18, 5}_1 c -b^{18, 4}_2 ∨ -b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ -p_72 ∨ b^{18, 5}_0 c in DIMACS: -13184 -13185 13186 -72 13187 0 -13184 -13185 13186 -72 -13188 0 -13184 -13185 13186 -72 13189 0 c -1+1 --> 0 c ( b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ b^{18, 4}_0 ∧ p_72) -> (-b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ -b^{18, 5}_0) c in CNF: c -b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ -p_72 ∨ -b^{18, 5}_2 c -b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ -p_72 ∨ -b^{18, 5}_1 c -b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ -p_72 ∨ -b^{18, 5}_0 c in DIMACS: -13184 13185 -13186 -72 -13187 0 -13184 13185 -13186 -72 -13188 0 -13184 13185 -13186 -72 -13189 0 c 0+1 --> 1 c (-b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ -b^{18, 4}_0 ∧ p_72) -> (-b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ b^{18, 5}_0) c in CNF: c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ -p_72 ∨ -b^{18, 5}_2 c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ -p_72 ∨ -b^{18, 5}_1 c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ -p_72 ∨ b^{18, 5}_0 c in DIMACS: 13184 13185 13186 -72 -13187 0 13184 13185 13186 -72 -13188 0 13184 13185 13186 -72 13189 0 c 1+1 --> 2 c (-b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ b^{18, 4}_0 ∧ p_72) -> (-b^{18, 5}_2 ∧ b^{18, 5}_1 ∧ -b^{18, 5}_0) c in CNF: c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ -p_72 ∨ -b^{18, 5}_2 c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ -p_72 ∨ b^{18, 5}_1 c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ -p_72 ∨ -b^{18, 5}_0 c in DIMACS: 13184 13185 -13186 -72 -13187 0 13184 13185 -13186 -72 13188 0 13184 13185 -13186 -72 -13189 0 c 2+1 --> break c (-b^{18, 4}_2 ∧ b^{18, 4}_1 ∧ -b^{18, 4}_0 ∧ p_72) -> break c in CNF: c b^{18, 4}_2 ∨ -b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ -p_72 ∨ break c in DIMACS: 13184 -13185 13186 -72 1162 0 c 2-1 --> 1 c (-b^{18, 4}_2 ∧ b^{18, 4}_1 ∧ -b^{18, 4}_0 ∧ -p_72) -> (-b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ b^{18, 5}_0) c in CNF: c b^{18, 4}_2 ∨ -b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ p_72 ∨ -b^{18, 5}_2 c b^{18, 4}_2 ∨ -b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ p_72 ∨ -b^{18, 5}_1 c b^{18, 4}_2 ∨ -b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ p_72 ∨ b^{18, 5}_0 c in DIMACS: 13184 -13185 13186 72 -13187 0 13184 -13185 13186 72 -13188 0 13184 -13185 13186 72 13189 0 c 1-1 --> 0 c (-b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ b^{18, 4}_0 ∧ -p_72) -> (-b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ -b^{18, 5}_0) c in CNF: c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ p_72 ∨ -b^{18, 5}_2 c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ p_72 ∨ -b^{18, 5}_1 c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ p_72 ∨ -b^{18, 5}_0 c in DIMACS: 13184 13185 -13186 72 -13187 0 13184 13185 -13186 72 -13188 0 13184 13185 -13186 72 -13189 0 c 0-1 --> -1 c (-b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ -b^{18, 4}_0 ∧ -p_72) -> ( b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ b^{18, 5}_0) c in CNF: c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ p_72 ∨ b^{18, 5}_2 c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ p_72 ∨ -b^{18, 5}_1 c b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ p_72 ∨ b^{18, 5}_0 c in DIMACS: 13184 13185 13186 72 13187 0 13184 13185 13186 72 -13188 0 13184 13185 13186 72 13189 0 c -1-1 --> -2 c ( b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ b^{18, 4}_0 ∧ -p_72) -> ( b^{18, 5}_2 ∧ b^{18, 5}_1 ∧ -b^{18, 5}_0) c in CNF: c -b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ p_72 ∨ b^{18, 5}_2 c -b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ p_72 ∨ b^{18, 5}_1 c -b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ p_72 ∨ -b^{18, 5}_0 c in DIMACS: -13184 13185 -13186 72 13187 0 -13184 13185 -13186 72 13188 0 -13184 13185 -13186 72 -13189 0 c -2-1 --> break c ( b^{18, 4}_2 ∧ b^{18, 4}_1 ∧ -b^{18, 4}_0 ∧ -p_72) -> break c in CNF: c -b^{18, 4}_2 ∨ -b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ p_72 ∨ break c in DIMACS: -13184 -13185 13186 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 4}_2 ∧ -b^{18, 4}_1 ∧ -b^{18, 4}_0 ∧ true) c in CNF: c -b^{18, 4}_2 ∨ b^{18, 4}_1 ∨ b^{18, 4}_0 ∨ false c in DIMACS: -13184 13185 13186 0 c 3 does not represent an automaton state. c -(-b^{18, 4}_2 ∧ b^{18, 4}_1 ∧ b^{18, 4}_0 ∧ true) c in CNF: c b^{18, 4}_2 ∨ -b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ false c in DIMACS: 13184 -13185 -13186 0 c -3 does not represent an automaton state. c -( b^{18, 4}_2 ∧ b^{18, 4}_1 ∧ b^{18, 4}_0 ∧ true) c in CNF: c -b^{18, 4}_2 ∨ -b^{18, 4}_1 ∨ -b^{18, 4}_0 ∨ false c in DIMACS: -13184 -13185 -13186 0 c i = 5 c -2+1 --> -1 c ( b^{18, 5}_2 ∧ b^{18, 5}_1 ∧ -b^{18, 5}_0 ∧ p_90) -> ( b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ b^{18, 6}_0) c in CNF: c -b^{18, 5}_2 ∨ -b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ -p_90 ∨ b^{18, 6}_2 c -b^{18, 5}_2 ∨ -b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ -p_90 ∨ -b^{18, 6}_1 c -b^{18, 5}_2 ∨ -b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ -p_90 ∨ b^{18, 6}_0 c in DIMACS: -13187 -13188 13189 -90 13190 0 -13187 -13188 13189 -90 -13191 0 -13187 -13188 13189 -90 13192 0 c -1+1 --> 0 c ( b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ b^{18, 5}_0 ∧ p_90) -> (-b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ -b^{18, 6}_0) c in CNF: c -b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ -p_90 ∨ -b^{18, 6}_2 c -b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ -p_90 ∨ -b^{18, 6}_1 c -b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ -p_90 ∨ -b^{18, 6}_0 c in DIMACS: -13187 13188 -13189 -90 -13190 0 -13187 13188 -13189 -90 -13191 0 -13187 13188 -13189 -90 -13192 0 c 0+1 --> 1 c (-b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ -b^{18, 5}_0 ∧ p_90) -> (-b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ b^{18, 6}_0) c in CNF: c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ -p_90 ∨ -b^{18, 6}_2 c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ -p_90 ∨ -b^{18, 6}_1 c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ -p_90 ∨ b^{18, 6}_0 c in DIMACS: 13187 13188 13189 -90 -13190 0 13187 13188 13189 -90 -13191 0 13187 13188 13189 -90 13192 0 c 1+1 --> 2 c (-b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ b^{18, 5}_0 ∧ p_90) -> (-b^{18, 6}_2 ∧ b^{18, 6}_1 ∧ -b^{18, 6}_0) c in CNF: c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ -p_90 ∨ -b^{18, 6}_2 c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ -p_90 ∨ b^{18, 6}_1 c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ -p_90 ∨ -b^{18, 6}_0 c in DIMACS: 13187 13188 -13189 -90 -13190 0 13187 13188 -13189 -90 13191 0 13187 13188 -13189 -90 -13192 0 c 2+1 --> break c (-b^{18, 5}_2 ∧ b^{18, 5}_1 ∧ -b^{18, 5}_0 ∧ p_90) -> break c in CNF: c b^{18, 5}_2 ∨ -b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ -p_90 ∨ break c in DIMACS: 13187 -13188 13189 -90 1162 0 c 2-1 --> 1 c (-b^{18, 5}_2 ∧ b^{18, 5}_1 ∧ -b^{18, 5}_0 ∧ -p_90) -> (-b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ b^{18, 6}_0) c in CNF: c b^{18, 5}_2 ∨ -b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ p_90 ∨ -b^{18, 6}_2 c b^{18, 5}_2 ∨ -b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ p_90 ∨ -b^{18, 6}_1 c b^{18, 5}_2 ∨ -b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ p_90 ∨ b^{18, 6}_0 c in DIMACS: 13187 -13188 13189 90 -13190 0 13187 -13188 13189 90 -13191 0 13187 -13188 13189 90 13192 0 c 1-1 --> 0 c (-b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ b^{18, 5}_0 ∧ -p_90) -> (-b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ -b^{18, 6}_0) c in CNF: c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ p_90 ∨ -b^{18, 6}_2 c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ p_90 ∨ -b^{18, 6}_1 c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ p_90 ∨ -b^{18, 6}_0 c in DIMACS: 13187 13188 -13189 90 -13190 0 13187 13188 -13189 90 -13191 0 13187 13188 -13189 90 -13192 0 c 0-1 --> -1 c (-b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ -b^{18, 5}_0 ∧ -p_90) -> ( b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ b^{18, 6}_0) c in CNF: c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ p_90 ∨ b^{18, 6}_2 c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ p_90 ∨ -b^{18, 6}_1 c b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ p_90 ∨ b^{18, 6}_0 c in DIMACS: 13187 13188 13189 90 13190 0 13187 13188 13189 90 -13191 0 13187 13188 13189 90 13192 0 c -1-1 --> -2 c ( b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ b^{18, 5}_0 ∧ -p_90) -> ( b^{18, 6}_2 ∧ b^{18, 6}_1 ∧ -b^{18, 6}_0) c in CNF: c -b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ p_90 ∨ b^{18, 6}_2 c -b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ p_90 ∨ b^{18, 6}_1 c -b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ p_90 ∨ -b^{18, 6}_0 c in DIMACS: -13187 13188 -13189 90 13190 0 -13187 13188 -13189 90 13191 0 -13187 13188 -13189 90 -13192 0 c -2-1 --> break c ( b^{18, 5}_2 ∧ b^{18, 5}_1 ∧ -b^{18, 5}_0 ∧ -p_90) -> break c in CNF: c -b^{18, 5}_2 ∨ -b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ p_90 ∨ break c in DIMACS: -13187 -13188 13189 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 5}_2 ∧ -b^{18, 5}_1 ∧ -b^{18, 5}_0 ∧ true) c in CNF: c -b^{18, 5}_2 ∨ b^{18, 5}_1 ∨ b^{18, 5}_0 ∨ false c in DIMACS: -13187 13188 13189 0 c 3 does not represent an automaton state. c -(-b^{18, 5}_2 ∧ b^{18, 5}_1 ∧ b^{18, 5}_0 ∧ true) c in CNF: c b^{18, 5}_2 ∨ -b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ false c in DIMACS: 13187 -13188 -13189 0 c -3 does not represent an automaton state. c -( b^{18, 5}_2 ∧ b^{18, 5}_1 ∧ b^{18, 5}_0 ∧ true) c in CNF: c -b^{18, 5}_2 ∨ -b^{18, 5}_1 ∨ -b^{18, 5}_0 ∨ false c in DIMACS: -13187 -13188 -13189 0 c i = 6 c -2+1 --> -1 c ( b^{18, 6}_2 ∧ b^{18, 6}_1 ∧ -b^{18, 6}_0 ∧ p_108) -> ( b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ b^{18, 7}_0) c in CNF: c -b^{18, 6}_2 ∨ -b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ -p_108 ∨ b^{18, 7}_2 c -b^{18, 6}_2 ∨ -b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ -p_108 ∨ -b^{18, 7}_1 c -b^{18, 6}_2 ∨ -b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ -p_108 ∨ b^{18, 7}_0 c in DIMACS: -13190 -13191 13192 -108 13193 0 -13190 -13191 13192 -108 -13194 0 -13190 -13191 13192 -108 13195 0 c -1+1 --> 0 c ( b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ b^{18, 6}_0 ∧ p_108) -> (-b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ -b^{18, 7}_0) c in CNF: c -b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ -p_108 ∨ -b^{18, 7}_2 c -b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ -p_108 ∨ -b^{18, 7}_1 c -b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ -p_108 ∨ -b^{18, 7}_0 c in DIMACS: -13190 13191 -13192 -108 -13193 0 -13190 13191 -13192 -108 -13194 0 -13190 13191 -13192 -108 -13195 0 c 0+1 --> 1 c (-b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ -b^{18, 6}_0 ∧ p_108) -> (-b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ b^{18, 7}_0) c in CNF: c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ -p_108 ∨ -b^{18, 7}_2 c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ -p_108 ∨ -b^{18, 7}_1 c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ -p_108 ∨ b^{18, 7}_0 c in DIMACS: 13190 13191 13192 -108 -13193 0 13190 13191 13192 -108 -13194 0 13190 13191 13192 -108 13195 0 c 1+1 --> 2 c (-b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ b^{18, 6}_0 ∧ p_108) -> (-b^{18, 7}_2 ∧ b^{18, 7}_1 ∧ -b^{18, 7}_0) c in CNF: c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ -p_108 ∨ -b^{18, 7}_2 c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ -p_108 ∨ b^{18, 7}_1 c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ -p_108 ∨ -b^{18, 7}_0 c in DIMACS: 13190 13191 -13192 -108 -13193 0 13190 13191 -13192 -108 13194 0 13190 13191 -13192 -108 -13195 0 c 2+1 --> break c (-b^{18, 6}_2 ∧ b^{18, 6}_1 ∧ -b^{18, 6}_0 ∧ p_108) -> break c in CNF: c b^{18, 6}_2 ∨ -b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ -p_108 ∨ break c in DIMACS: 13190 -13191 13192 -108 1162 0 c 2-1 --> 1 c (-b^{18, 6}_2 ∧ b^{18, 6}_1 ∧ -b^{18, 6}_0 ∧ -p_108) -> (-b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ b^{18, 7}_0) c in CNF: c b^{18, 6}_2 ∨ -b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ p_108 ∨ -b^{18, 7}_2 c b^{18, 6}_2 ∨ -b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ p_108 ∨ -b^{18, 7}_1 c b^{18, 6}_2 ∨ -b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ p_108 ∨ b^{18, 7}_0 c in DIMACS: 13190 -13191 13192 108 -13193 0 13190 -13191 13192 108 -13194 0 13190 -13191 13192 108 13195 0 c 1-1 --> 0 c (-b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ b^{18, 6}_0 ∧ -p_108) -> (-b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ -b^{18, 7}_0) c in CNF: c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ p_108 ∨ -b^{18, 7}_2 c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ p_108 ∨ -b^{18, 7}_1 c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ p_108 ∨ -b^{18, 7}_0 c in DIMACS: 13190 13191 -13192 108 -13193 0 13190 13191 -13192 108 -13194 0 13190 13191 -13192 108 -13195 0 c 0-1 --> -1 c (-b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ -b^{18, 6}_0 ∧ -p_108) -> ( b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ b^{18, 7}_0) c in CNF: c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ p_108 ∨ b^{18, 7}_2 c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ p_108 ∨ -b^{18, 7}_1 c b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ p_108 ∨ b^{18, 7}_0 c in DIMACS: 13190 13191 13192 108 13193 0 13190 13191 13192 108 -13194 0 13190 13191 13192 108 13195 0 c -1-1 --> -2 c ( b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ b^{18, 6}_0 ∧ -p_108) -> ( b^{18, 7}_2 ∧ b^{18, 7}_1 ∧ -b^{18, 7}_0) c in CNF: c -b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ p_108 ∨ b^{18, 7}_2 c -b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ p_108 ∨ b^{18, 7}_1 c -b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ p_108 ∨ -b^{18, 7}_0 c in DIMACS: -13190 13191 -13192 108 13193 0 -13190 13191 -13192 108 13194 0 -13190 13191 -13192 108 -13195 0 c -2-1 --> break c ( b^{18, 6}_2 ∧ b^{18, 6}_1 ∧ -b^{18, 6}_0 ∧ -p_108) -> break c in CNF: c -b^{18, 6}_2 ∨ -b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ p_108 ∨ break c in DIMACS: -13190 -13191 13192 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 6}_2 ∧ -b^{18, 6}_1 ∧ -b^{18, 6}_0 ∧ true) c in CNF: c -b^{18, 6}_2 ∨ b^{18, 6}_1 ∨ b^{18, 6}_0 ∨ false c in DIMACS: -13190 13191 13192 0 c 3 does not represent an automaton state. c -(-b^{18, 6}_2 ∧ b^{18, 6}_1 ∧ b^{18, 6}_0 ∧ true) c in CNF: c b^{18, 6}_2 ∨ -b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ false c in DIMACS: 13190 -13191 -13192 0 c -3 does not represent an automaton state. c -( b^{18, 6}_2 ∧ b^{18, 6}_1 ∧ b^{18, 6}_0 ∧ true) c in CNF: c -b^{18, 6}_2 ∨ -b^{18, 6}_1 ∨ -b^{18, 6}_0 ∨ false c in DIMACS: -13190 -13191 -13192 0 c i = 7 c -2+1 --> -1 c ( b^{18, 7}_2 ∧ b^{18, 7}_1 ∧ -b^{18, 7}_0 ∧ p_126) -> ( b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ b^{18, 8}_0) c in CNF: c -b^{18, 7}_2 ∨ -b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ -p_126 ∨ b^{18, 8}_2 c -b^{18, 7}_2 ∨ -b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ -p_126 ∨ -b^{18, 8}_1 c -b^{18, 7}_2 ∨ -b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ -p_126 ∨ b^{18, 8}_0 c in DIMACS: -13193 -13194 13195 -126 13196 0 -13193 -13194 13195 -126 -13197 0 -13193 -13194 13195 -126 13198 0 c -1+1 --> 0 c ( b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ b^{18, 7}_0 ∧ p_126) -> (-b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ -b^{18, 8}_0) c in CNF: c -b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ -p_126 ∨ -b^{18, 8}_2 c -b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ -p_126 ∨ -b^{18, 8}_1 c -b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ -p_126 ∨ -b^{18, 8}_0 c in DIMACS: -13193 13194 -13195 -126 -13196 0 -13193 13194 -13195 -126 -13197 0 -13193 13194 -13195 -126 -13198 0 c 0+1 --> 1 c (-b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ -b^{18, 7}_0 ∧ p_126) -> (-b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ b^{18, 8}_0) c in CNF: c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ -p_126 ∨ -b^{18, 8}_2 c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ -p_126 ∨ -b^{18, 8}_1 c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ -p_126 ∨ b^{18, 8}_0 c in DIMACS: 13193 13194 13195 -126 -13196 0 13193 13194 13195 -126 -13197 0 13193 13194 13195 -126 13198 0 c 1+1 --> 2 c (-b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ b^{18, 7}_0 ∧ p_126) -> (-b^{18, 8}_2 ∧ b^{18, 8}_1 ∧ -b^{18, 8}_0) c in CNF: c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ -p_126 ∨ -b^{18, 8}_2 c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ -p_126 ∨ b^{18, 8}_1 c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ -p_126 ∨ -b^{18, 8}_0 c in DIMACS: 13193 13194 -13195 -126 -13196 0 13193 13194 -13195 -126 13197 0 13193 13194 -13195 -126 -13198 0 c 2+1 --> break c (-b^{18, 7}_2 ∧ b^{18, 7}_1 ∧ -b^{18, 7}_0 ∧ p_126) -> break c in CNF: c b^{18, 7}_2 ∨ -b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ -p_126 ∨ break c in DIMACS: 13193 -13194 13195 -126 1162 0 c 2-1 --> 1 c (-b^{18, 7}_2 ∧ b^{18, 7}_1 ∧ -b^{18, 7}_0 ∧ -p_126) -> (-b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ b^{18, 8}_0) c in CNF: c b^{18, 7}_2 ∨ -b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ p_126 ∨ -b^{18, 8}_2 c b^{18, 7}_2 ∨ -b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ p_126 ∨ -b^{18, 8}_1 c b^{18, 7}_2 ∨ -b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ p_126 ∨ b^{18, 8}_0 c in DIMACS: 13193 -13194 13195 126 -13196 0 13193 -13194 13195 126 -13197 0 13193 -13194 13195 126 13198 0 c 1-1 --> 0 c (-b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ b^{18, 7}_0 ∧ -p_126) -> (-b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ -b^{18, 8}_0) c in CNF: c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ p_126 ∨ -b^{18, 8}_2 c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ p_126 ∨ -b^{18, 8}_1 c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ p_126 ∨ -b^{18, 8}_0 c in DIMACS: 13193 13194 -13195 126 -13196 0 13193 13194 -13195 126 -13197 0 13193 13194 -13195 126 -13198 0 c 0-1 --> -1 c (-b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ -b^{18, 7}_0 ∧ -p_126) -> ( b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ b^{18, 8}_0) c in CNF: c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ p_126 ∨ b^{18, 8}_2 c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ p_126 ∨ -b^{18, 8}_1 c b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ p_126 ∨ b^{18, 8}_0 c in DIMACS: 13193 13194 13195 126 13196 0 13193 13194 13195 126 -13197 0 13193 13194 13195 126 13198 0 c -1-1 --> -2 c ( b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ b^{18, 7}_0 ∧ -p_126) -> ( b^{18, 8}_2 ∧ b^{18, 8}_1 ∧ -b^{18, 8}_0) c in CNF: c -b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ p_126 ∨ b^{18, 8}_2 c -b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ p_126 ∨ b^{18, 8}_1 c -b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ p_126 ∨ -b^{18, 8}_0 c in DIMACS: -13193 13194 -13195 126 13196 0 -13193 13194 -13195 126 13197 0 -13193 13194 -13195 126 -13198 0 c -2-1 --> break c ( b^{18, 7}_2 ∧ b^{18, 7}_1 ∧ -b^{18, 7}_0 ∧ -p_126) -> break c in CNF: c -b^{18, 7}_2 ∨ -b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ p_126 ∨ break c in DIMACS: -13193 -13194 13195 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 7}_2 ∧ -b^{18, 7}_1 ∧ -b^{18, 7}_0 ∧ true) c in CNF: c -b^{18, 7}_2 ∨ b^{18, 7}_1 ∨ b^{18, 7}_0 ∨ false c in DIMACS: -13193 13194 13195 0 c 3 does not represent an automaton state. c -(-b^{18, 7}_2 ∧ b^{18, 7}_1 ∧ b^{18, 7}_0 ∧ true) c in CNF: c b^{18, 7}_2 ∨ -b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ false c in DIMACS: 13193 -13194 -13195 0 c -3 does not represent an automaton state. c -( b^{18, 7}_2 ∧ b^{18, 7}_1 ∧ b^{18, 7}_0 ∧ true) c in CNF: c -b^{18, 7}_2 ∨ -b^{18, 7}_1 ∨ -b^{18, 7}_0 ∨ false c in DIMACS: -13193 -13194 -13195 0 c i = 8 c -2+1 --> -1 c ( b^{18, 8}_2 ∧ b^{18, 8}_1 ∧ -b^{18, 8}_0 ∧ p_144) -> ( b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ b^{18, 9}_0) c in CNF: c -b^{18, 8}_2 ∨ -b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ -p_144 ∨ b^{18, 9}_2 c -b^{18, 8}_2 ∨ -b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ -p_144 ∨ -b^{18, 9}_1 c -b^{18, 8}_2 ∨ -b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ -p_144 ∨ b^{18, 9}_0 c in DIMACS: -13196 -13197 13198 -144 13199 0 -13196 -13197 13198 -144 -13200 0 -13196 -13197 13198 -144 13201 0 c -1+1 --> 0 c ( b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ b^{18, 8}_0 ∧ p_144) -> (-b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ -b^{18, 9}_0) c in CNF: c -b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ -p_144 ∨ -b^{18, 9}_2 c -b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ -p_144 ∨ -b^{18, 9}_1 c -b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ -p_144 ∨ -b^{18, 9}_0 c in DIMACS: -13196 13197 -13198 -144 -13199 0 -13196 13197 -13198 -144 -13200 0 -13196 13197 -13198 -144 -13201 0 c 0+1 --> 1 c (-b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ -b^{18, 8}_0 ∧ p_144) -> (-b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ b^{18, 9}_0) c in CNF: c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ -p_144 ∨ -b^{18, 9}_2 c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ -p_144 ∨ -b^{18, 9}_1 c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ -p_144 ∨ b^{18, 9}_0 c in DIMACS: 13196 13197 13198 -144 -13199 0 13196 13197 13198 -144 -13200 0 13196 13197 13198 -144 13201 0 c 1+1 --> 2 c (-b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ b^{18, 8}_0 ∧ p_144) -> (-b^{18, 9}_2 ∧ b^{18, 9}_1 ∧ -b^{18, 9}_0) c in CNF: c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ -p_144 ∨ -b^{18, 9}_2 c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ -p_144 ∨ b^{18, 9}_1 c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ -p_144 ∨ -b^{18, 9}_0 c in DIMACS: 13196 13197 -13198 -144 -13199 0 13196 13197 -13198 -144 13200 0 13196 13197 -13198 -144 -13201 0 c 2+1 --> break c (-b^{18, 8}_2 ∧ b^{18, 8}_1 ∧ -b^{18, 8}_0 ∧ p_144) -> break c in CNF: c b^{18, 8}_2 ∨ -b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ -p_144 ∨ break c in DIMACS: 13196 -13197 13198 -144 1162 0 c 2-1 --> 1 c (-b^{18, 8}_2 ∧ b^{18, 8}_1 ∧ -b^{18, 8}_0 ∧ -p_144) -> (-b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ b^{18, 9}_0) c in CNF: c b^{18, 8}_2 ∨ -b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ p_144 ∨ -b^{18, 9}_2 c b^{18, 8}_2 ∨ -b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ p_144 ∨ -b^{18, 9}_1 c b^{18, 8}_2 ∨ -b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ p_144 ∨ b^{18, 9}_0 c in DIMACS: 13196 -13197 13198 144 -13199 0 13196 -13197 13198 144 -13200 0 13196 -13197 13198 144 13201 0 c 1-1 --> 0 c (-b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ b^{18, 8}_0 ∧ -p_144) -> (-b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ -b^{18, 9}_0) c in CNF: c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ p_144 ∨ -b^{18, 9}_2 c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ p_144 ∨ -b^{18, 9}_1 c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ p_144 ∨ -b^{18, 9}_0 c in DIMACS: 13196 13197 -13198 144 -13199 0 13196 13197 -13198 144 -13200 0 13196 13197 -13198 144 -13201 0 c 0-1 --> -1 c (-b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ -b^{18, 8}_0 ∧ -p_144) -> ( b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ b^{18, 9}_0) c in CNF: c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ p_144 ∨ b^{18, 9}_2 c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ p_144 ∨ -b^{18, 9}_1 c b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ p_144 ∨ b^{18, 9}_0 c in DIMACS: 13196 13197 13198 144 13199 0 13196 13197 13198 144 -13200 0 13196 13197 13198 144 13201 0 c -1-1 --> -2 c ( b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ b^{18, 8}_0 ∧ -p_144) -> ( b^{18, 9}_2 ∧ b^{18, 9}_1 ∧ -b^{18, 9}_0) c in CNF: c -b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ p_144 ∨ b^{18, 9}_2 c -b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ p_144 ∨ b^{18, 9}_1 c -b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ p_144 ∨ -b^{18, 9}_0 c in DIMACS: -13196 13197 -13198 144 13199 0 -13196 13197 -13198 144 13200 0 -13196 13197 -13198 144 -13201 0 c -2-1 --> break c ( b^{18, 8}_2 ∧ b^{18, 8}_1 ∧ -b^{18, 8}_0 ∧ -p_144) -> break c in CNF: c -b^{18, 8}_2 ∨ -b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ p_144 ∨ break c in DIMACS: -13196 -13197 13198 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 8}_2 ∧ -b^{18, 8}_1 ∧ -b^{18, 8}_0 ∧ true) c in CNF: c -b^{18, 8}_2 ∨ b^{18, 8}_1 ∨ b^{18, 8}_0 ∨ false c in DIMACS: -13196 13197 13198 0 c 3 does not represent an automaton state. c -(-b^{18, 8}_2 ∧ b^{18, 8}_1 ∧ b^{18, 8}_0 ∧ true) c in CNF: c b^{18, 8}_2 ∨ -b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ false c in DIMACS: 13196 -13197 -13198 0 c -3 does not represent an automaton state. c -( b^{18, 8}_2 ∧ b^{18, 8}_1 ∧ b^{18, 8}_0 ∧ true) c in CNF: c -b^{18, 8}_2 ∨ -b^{18, 8}_1 ∨ -b^{18, 8}_0 ∨ false c in DIMACS: -13196 -13197 -13198 0 c i = 9 c -2+1 --> -1 c ( b^{18, 9}_2 ∧ b^{18, 9}_1 ∧ -b^{18, 9}_0 ∧ p_162) -> ( b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ b^{18, 10}_0) c in CNF: c -b^{18, 9}_2 ∨ -b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ -p_162 ∨ b^{18, 10}_2 c -b^{18, 9}_2 ∨ -b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ -p_162 ∨ -b^{18, 10}_1 c -b^{18, 9}_2 ∨ -b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ -p_162 ∨ b^{18, 10}_0 c in DIMACS: -13199 -13200 13201 -162 13202 0 -13199 -13200 13201 -162 -13203 0 -13199 -13200 13201 -162 13204 0 c -1+1 --> 0 c ( b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ b^{18, 9}_0 ∧ p_162) -> (-b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ -b^{18, 10}_0) c in CNF: c -b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ -p_162 ∨ -b^{18, 10}_2 c -b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ -p_162 ∨ -b^{18, 10}_1 c -b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ -p_162 ∨ -b^{18, 10}_0 c in DIMACS: -13199 13200 -13201 -162 -13202 0 -13199 13200 -13201 -162 -13203 0 -13199 13200 -13201 -162 -13204 0 c 0+1 --> 1 c (-b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ -b^{18, 9}_0 ∧ p_162) -> (-b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ b^{18, 10}_0) c in CNF: c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ -p_162 ∨ -b^{18, 10}_2 c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ -p_162 ∨ -b^{18, 10}_1 c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ -p_162 ∨ b^{18, 10}_0 c in DIMACS: 13199 13200 13201 -162 -13202 0 13199 13200 13201 -162 -13203 0 13199 13200 13201 -162 13204 0 c 1+1 --> 2 c (-b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ b^{18, 9}_0 ∧ p_162) -> (-b^{18, 10}_2 ∧ b^{18, 10}_1 ∧ -b^{18, 10}_0) c in CNF: c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ -p_162 ∨ -b^{18, 10}_2 c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ -p_162 ∨ b^{18, 10}_1 c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ -p_162 ∨ -b^{18, 10}_0 c in DIMACS: 13199 13200 -13201 -162 -13202 0 13199 13200 -13201 -162 13203 0 13199 13200 -13201 -162 -13204 0 c 2+1 --> break c (-b^{18, 9}_2 ∧ b^{18, 9}_1 ∧ -b^{18, 9}_0 ∧ p_162) -> break c in CNF: c b^{18, 9}_2 ∨ -b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ -p_162 ∨ break c in DIMACS: 13199 -13200 13201 -162 1162 0 c 2-1 --> 1 c (-b^{18, 9}_2 ∧ b^{18, 9}_1 ∧ -b^{18, 9}_0 ∧ -p_162) -> (-b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ b^{18, 10}_0) c in CNF: c b^{18, 9}_2 ∨ -b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ p_162 ∨ -b^{18, 10}_2 c b^{18, 9}_2 ∨ -b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ p_162 ∨ -b^{18, 10}_1 c b^{18, 9}_2 ∨ -b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ p_162 ∨ b^{18, 10}_0 c in DIMACS: 13199 -13200 13201 162 -13202 0 13199 -13200 13201 162 -13203 0 13199 -13200 13201 162 13204 0 c 1-1 --> 0 c (-b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ b^{18, 9}_0 ∧ -p_162) -> (-b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ -b^{18, 10}_0) c in CNF: c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ p_162 ∨ -b^{18, 10}_2 c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ p_162 ∨ -b^{18, 10}_1 c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ p_162 ∨ -b^{18, 10}_0 c in DIMACS: 13199 13200 -13201 162 -13202 0 13199 13200 -13201 162 -13203 0 13199 13200 -13201 162 -13204 0 c 0-1 --> -1 c (-b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ -b^{18, 9}_0 ∧ -p_162) -> ( b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ b^{18, 10}_0) c in CNF: c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ p_162 ∨ b^{18, 10}_2 c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ p_162 ∨ -b^{18, 10}_1 c b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ p_162 ∨ b^{18, 10}_0 c in DIMACS: 13199 13200 13201 162 13202 0 13199 13200 13201 162 -13203 0 13199 13200 13201 162 13204 0 c -1-1 --> -2 c ( b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ b^{18, 9}_0 ∧ -p_162) -> ( b^{18, 10}_2 ∧ b^{18, 10}_1 ∧ -b^{18, 10}_0) c in CNF: c -b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ p_162 ∨ b^{18, 10}_2 c -b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ p_162 ∨ b^{18, 10}_1 c -b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ p_162 ∨ -b^{18, 10}_0 c in DIMACS: -13199 13200 -13201 162 13202 0 -13199 13200 -13201 162 13203 0 -13199 13200 -13201 162 -13204 0 c -2-1 --> break c ( b^{18, 9}_2 ∧ b^{18, 9}_1 ∧ -b^{18, 9}_0 ∧ -p_162) -> break c in CNF: c -b^{18, 9}_2 ∨ -b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ p_162 ∨ break c in DIMACS: -13199 -13200 13201 162 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 9}_2 ∧ -b^{18, 9}_1 ∧ -b^{18, 9}_0 ∧ true) c in CNF: c -b^{18, 9}_2 ∨ b^{18, 9}_1 ∨ b^{18, 9}_0 ∨ false c in DIMACS: -13199 13200 13201 0 c 3 does not represent an automaton state. c -(-b^{18, 9}_2 ∧ b^{18, 9}_1 ∧ b^{18, 9}_0 ∧ true) c in CNF: c b^{18, 9}_2 ∨ -b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ false c in DIMACS: 13199 -13200 -13201 0 c -3 does not represent an automaton state. c -( b^{18, 9}_2 ∧ b^{18, 9}_1 ∧ b^{18, 9}_0 ∧ true) c in CNF: c -b^{18, 9}_2 ∨ -b^{18, 9}_1 ∨ -b^{18, 9}_0 ∨ false c in DIMACS: -13199 -13200 -13201 0 c i = 10 c -2+1 --> -1 c ( b^{18, 10}_2 ∧ b^{18, 10}_1 ∧ -b^{18, 10}_0 ∧ p_180) -> ( b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ b^{18, 11}_0) c in CNF: c -b^{18, 10}_2 ∨ -b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ -p_180 ∨ b^{18, 11}_2 c -b^{18, 10}_2 ∨ -b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ -p_180 ∨ -b^{18, 11}_1 c -b^{18, 10}_2 ∨ -b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ -p_180 ∨ b^{18, 11}_0 c in DIMACS: -13202 -13203 13204 -180 13205 0 -13202 -13203 13204 -180 -13206 0 -13202 -13203 13204 -180 13207 0 c -1+1 --> 0 c ( b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ b^{18, 10}_0 ∧ p_180) -> (-b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ -b^{18, 11}_0) c in CNF: c -b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ -p_180 ∨ -b^{18, 11}_2 c -b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ -p_180 ∨ -b^{18, 11}_1 c -b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ -p_180 ∨ -b^{18, 11}_0 c in DIMACS: -13202 13203 -13204 -180 -13205 0 -13202 13203 -13204 -180 -13206 0 -13202 13203 -13204 -180 -13207 0 c 0+1 --> 1 c (-b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ -b^{18, 10}_0 ∧ p_180) -> (-b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ b^{18, 11}_0) c in CNF: c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ -p_180 ∨ -b^{18, 11}_2 c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ -p_180 ∨ -b^{18, 11}_1 c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ -p_180 ∨ b^{18, 11}_0 c in DIMACS: 13202 13203 13204 -180 -13205 0 13202 13203 13204 -180 -13206 0 13202 13203 13204 -180 13207 0 c 1+1 --> 2 c (-b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ b^{18, 10}_0 ∧ p_180) -> (-b^{18, 11}_2 ∧ b^{18, 11}_1 ∧ -b^{18, 11}_0) c in CNF: c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ -p_180 ∨ -b^{18, 11}_2 c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ -p_180 ∨ b^{18, 11}_1 c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ -p_180 ∨ -b^{18, 11}_0 c in DIMACS: 13202 13203 -13204 -180 -13205 0 13202 13203 -13204 -180 13206 0 13202 13203 -13204 -180 -13207 0 c 2+1 --> break c (-b^{18, 10}_2 ∧ b^{18, 10}_1 ∧ -b^{18, 10}_0 ∧ p_180) -> break c in CNF: c b^{18, 10}_2 ∨ -b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ -p_180 ∨ break c in DIMACS: 13202 -13203 13204 -180 1162 0 c 2-1 --> 1 c (-b^{18, 10}_2 ∧ b^{18, 10}_1 ∧ -b^{18, 10}_0 ∧ -p_180) -> (-b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ b^{18, 11}_0) c in CNF: c b^{18, 10}_2 ∨ -b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ p_180 ∨ -b^{18, 11}_2 c b^{18, 10}_2 ∨ -b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ p_180 ∨ -b^{18, 11}_1 c b^{18, 10}_2 ∨ -b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ p_180 ∨ b^{18, 11}_0 c in DIMACS: 13202 -13203 13204 180 -13205 0 13202 -13203 13204 180 -13206 0 13202 -13203 13204 180 13207 0 c 1-1 --> 0 c (-b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ b^{18, 10}_0 ∧ -p_180) -> (-b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ -b^{18, 11}_0) c in CNF: c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ p_180 ∨ -b^{18, 11}_2 c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ p_180 ∨ -b^{18, 11}_1 c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ p_180 ∨ -b^{18, 11}_0 c in DIMACS: 13202 13203 -13204 180 -13205 0 13202 13203 -13204 180 -13206 0 13202 13203 -13204 180 -13207 0 c 0-1 --> -1 c (-b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ -b^{18, 10}_0 ∧ -p_180) -> ( b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ b^{18, 11}_0) c in CNF: c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ p_180 ∨ b^{18, 11}_2 c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ p_180 ∨ -b^{18, 11}_1 c b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ p_180 ∨ b^{18, 11}_0 c in DIMACS: 13202 13203 13204 180 13205 0 13202 13203 13204 180 -13206 0 13202 13203 13204 180 13207 0 c -1-1 --> -2 c ( b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ b^{18, 10}_0 ∧ -p_180) -> ( b^{18, 11}_2 ∧ b^{18, 11}_1 ∧ -b^{18, 11}_0) c in CNF: c -b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ p_180 ∨ b^{18, 11}_2 c -b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ p_180 ∨ b^{18, 11}_1 c -b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ p_180 ∨ -b^{18, 11}_0 c in DIMACS: -13202 13203 -13204 180 13205 0 -13202 13203 -13204 180 13206 0 -13202 13203 -13204 180 -13207 0 c -2-1 --> break c ( b^{18, 10}_2 ∧ b^{18, 10}_1 ∧ -b^{18, 10}_0 ∧ -p_180) -> break c in CNF: c -b^{18, 10}_2 ∨ -b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ p_180 ∨ break c in DIMACS: -13202 -13203 13204 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 10}_2 ∧ -b^{18, 10}_1 ∧ -b^{18, 10}_0 ∧ true) c in CNF: c -b^{18, 10}_2 ∨ b^{18, 10}_1 ∨ b^{18, 10}_0 ∨ false c in DIMACS: -13202 13203 13204 0 c 3 does not represent an automaton state. c -(-b^{18, 10}_2 ∧ b^{18, 10}_1 ∧ b^{18, 10}_0 ∧ true) c in CNF: c b^{18, 10}_2 ∨ -b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ false c in DIMACS: 13202 -13203 -13204 0 c -3 does not represent an automaton state. c -( b^{18, 10}_2 ∧ b^{18, 10}_1 ∧ b^{18, 10}_0 ∧ true) c in CNF: c -b^{18, 10}_2 ∨ -b^{18, 10}_1 ∨ -b^{18, 10}_0 ∨ false c in DIMACS: -13202 -13203 -13204 0 c i = 11 c -2+1 --> -1 c ( b^{18, 11}_2 ∧ b^{18, 11}_1 ∧ -b^{18, 11}_0 ∧ p_198) -> ( b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ b^{18, 12}_0) c in CNF: c -b^{18, 11}_2 ∨ -b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ -p_198 ∨ b^{18, 12}_2 c -b^{18, 11}_2 ∨ -b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ -p_198 ∨ -b^{18, 12}_1 c -b^{18, 11}_2 ∨ -b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ -p_198 ∨ b^{18, 12}_0 c in DIMACS: -13205 -13206 13207 -198 13208 0 -13205 -13206 13207 -198 -13209 0 -13205 -13206 13207 -198 13210 0 c -1+1 --> 0 c ( b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ b^{18, 11}_0 ∧ p_198) -> (-b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ -b^{18, 12}_0) c in CNF: c -b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ -p_198 ∨ -b^{18, 12}_2 c -b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ -p_198 ∨ -b^{18, 12}_1 c -b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ -p_198 ∨ -b^{18, 12}_0 c in DIMACS: -13205 13206 -13207 -198 -13208 0 -13205 13206 -13207 -198 -13209 0 -13205 13206 -13207 -198 -13210 0 c 0+1 --> 1 c (-b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ -b^{18, 11}_0 ∧ p_198) -> (-b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ b^{18, 12}_0) c in CNF: c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ -p_198 ∨ -b^{18, 12}_2 c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ -p_198 ∨ -b^{18, 12}_1 c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ -p_198 ∨ b^{18, 12}_0 c in DIMACS: 13205 13206 13207 -198 -13208 0 13205 13206 13207 -198 -13209 0 13205 13206 13207 -198 13210 0 c 1+1 --> 2 c (-b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ b^{18, 11}_0 ∧ p_198) -> (-b^{18, 12}_2 ∧ b^{18, 12}_1 ∧ -b^{18, 12}_0) c in CNF: c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ -p_198 ∨ -b^{18, 12}_2 c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ -p_198 ∨ b^{18, 12}_1 c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ -p_198 ∨ -b^{18, 12}_0 c in DIMACS: 13205 13206 -13207 -198 -13208 0 13205 13206 -13207 -198 13209 0 13205 13206 -13207 -198 -13210 0 c 2+1 --> break c (-b^{18, 11}_2 ∧ b^{18, 11}_1 ∧ -b^{18, 11}_0 ∧ p_198) -> break c in CNF: c b^{18, 11}_2 ∨ -b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ -p_198 ∨ break c in DIMACS: 13205 -13206 13207 -198 1162 0 c 2-1 --> 1 c (-b^{18, 11}_2 ∧ b^{18, 11}_1 ∧ -b^{18, 11}_0 ∧ -p_198) -> (-b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ b^{18, 12}_0) c in CNF: c b^{18, 11}_2 ∨ -b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ p_198 ∨ -b^{18, 12}_2 c b^{18, 11}_2 ∨ -b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ p_198 ∨ -b^{18, 12}_1 c b^{18, 11}_2 ∨ -b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ p_198 ∨ b^{18, 12}_0 c in DIMACS: 13205 -13206 13207 198 -13208 0 13205 -13206 13207 198 -13209 0 13205 -13206 13207 198 13210 0 c 1-1 --> 0 c (-b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ b^{18, 11}_0 ∧ -p_198) -> (-b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ -b^{18, 12}_0) c in CNF: c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ p_198 ∨ -b^{18, 12}_2 c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ p_198 ∨ -b^{18, 12}_1 c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ p_198 ∨ -b^{18, 12}_0 c in DIMACS: 13205 13206 -13207 198 -13208 0 13205 13206 -13207 198 -13209 0 13205 13206 -13207 198 -13210 0 c 0-1 --> -1 c (-b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ -b^{18, 11}_0 ∧ -p_198) -> ( b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ b^{18, 12}_0) c in CNF: c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ p_198 ∨ b^{18, 12}_2 c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ p_198 ∨ -b^{18, 12}_1 c b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ p_198 ∨ b^{18, 12}_0 c in DIMACS: 13205 13206 13207 198 13208 0 13205 13206 13207 198 -13209 0 13205 13206 13207 198 13210 0 c -1-1 --> -2 c ( b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ b^{18, 11}_0 ∧ -p_198) -> ( b^{18, 12}_2 ∧ b^{18, 12}_1 ∧ -b^{18, 12}_0) c in CNF: c -b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ p_198 ∨ b^{18, 12}_2 c -b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ p_198 ∨ b^{18, 12}_1 c -b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ p_198 ∨ -b^{18, 12}_0 c in DIMACS: -13205 13206 -13207 198 13208 0 -13205 13206 -13207 198 13209 0 -13205 13206 -13207 198 -13210 0 c -2-1 --> break c ( b^{18, 11}_2 ∧ b^{18, 11}_1 ∧ -b^{18, 11}_0 ∧ -p_198) -> break c in CNF: c -b^{18, 11}_2 ∨ -b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ p_198 ∨ break c in DIMACS: -13205 -13206 13207 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 11}_2 ∧ -b^{18, 11}_1 ∧ -b^{18, 11}_0 ∧ true) c in CNF: c -b^{18, 11}_2 ∨ b^{18, 11}_1 ∨ b^{18, 11}_0 ∨ false c in DIMACS: -13205 13206 13207 0 c 3 does not represent an automaton state. c -(-b^{18, 11}_2 ∧ b^{18, 11}_1 ∧ b^{18, 11}_0 ∧ true) c in CNF: c b^{18, 11}_2 ∨ -b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ false c in DIMACS: 13205 -13206 -13207 0 c -3 does not represent an automaton state. c -( b^{18, 11}_2 ∧ b^{18, 11}_1 ∧ b^{18, 11}_0 ∧ true) c in CNF: c -b^{18, 11}_2 ∨ -b^{18, 11}_1 ∨ -b^{18, 11}_0 ∨ false c in DIMACS: -13205 -13206 -13207 0 c i = 12 c -2+1 --> -1 c ( b^{18, 12}_2 ∧ b^{18, 12}_1 ∧ -b^{18, 12}_0 ∧ p_216) -> ( b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ b^{18, 13}_0) c in CNF: c -b^{18, 12}_2 ∨ -b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ -p_216 ∨ b^{18, 13}_2 c -b^{18, 12}_2 ∨ -b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ -p_216 ∨ -b^{18, 13}_1 c -b^{18, 12}_2 ∨ -b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ -p_216 ∨ b^{18, 13}_0 c in DIMACS: -13208 -13209 13210 -216 13211 0 -13208 -13209 13210 -216 -13212 0 -13208 -13209 13210 -216 13213 0 c -1+1 --> 0 c ( b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ b^{18, 12}_0 ∧ p_216) -> (-b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ -b^{18, 13}_0) c in CNF: c -b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ -p_216 ∨ -b^{18, 13}_2 c -b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ -p_216 ∨ -b^{18, 13}_1 c -b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ -p_216 ∨ -b^{18, 13}_0 c in DIMACS: -13208 13209 -13210 -216 -13211 0 -13208 13209 -13210 -216 -13212 0 -13208 13209 -13210 -216 -13213 0 c 0+1 --> 1 c (-b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ -b^{18, 12}_0 ∧ p_216) -> (-b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ b^{18, 13}_0) c in CNF: c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ -p_216 ∨ -b^{18, 13}_2 c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ -p_216 ∨ -b^{18, 13}_1 c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ -p_216 ∨ b^{18, 13}_0 c in DIMACS: 13208 13209 13210 -216 -13211 0 13208 13209 13210 -216 -13212 0 13208 13209 13210 -216 13213 0 c 1+1 --> 2 c (-b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ b^{18, 12}_0 ∧ p_216) -> (-b^{18, 13}_2 ∧ b^{18, 13}_1 ∧ -b^{18, 13}_0) c in CNF: c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ -p_216 ∨ -b^{18, 13}_2 c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ -p_216 ∨ b^{18, 13}_1 c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ -p_216 ∨ -b^{18, 13}_0 c in DIMACS: 13208 13209 -13210 -216 -13211 0 13208 13209 -13210 -216 13212 0 13208 13209 -13210 -216 -13213 0 c 2+1 --> break c (-b^{18, 12}_2 ∧ b^{18, 12}_1 ∧ -b^{18, 12}_0 ∧ p_216) -> break c in CNF: c b^{18, 12}_2 ∨ -b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ -p_216 ∨ break c in DIMACS: 13208 -13209 13210 -216 1162 0 c 2-1 --> 1 c (-b^{18, 12}_2 ∧ b^{18, 12}_1 ∧ -b^{18, 12}_0 ∧ -p_216) -> (-b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ b^{18, 13}_0) c in CNF: c b^{18, 12}_2 ∨ -b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ p_216 ∨ -b^{18, 13}_2 c b^{18, 12}_2 ∨ -b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ p_216 ∨ -b^{18, 13}_1 c b^{18, 12}_2 ∨ -b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ p_216 ∨ b^{18, 13}_0 c in DIMACS: 13208 -13209 13210 216 -13211 0 13208 -13209 13210 216 -13212 0 13208 -13209 13210 216 13213 0 c 1-1 --> 0 c (-b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ b^{18, 12}_0 ∧ -p_216) -> (-b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ -b^{18, 13}_0) c in CNF: c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ p_216 ∨ -b^{18, 13}_2 c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ p_216 ∨ -b^{18, 13}_1 c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ p_216 ∨ -b^{18, 13}_0 c in DIMACS: 13208 13209 -13210 216 -13211 0 13208 13209 -13210 216 -13212 0 13208 13209 -13210 216 -13213 0 c 0-1 --> -1 c (-b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ -b^{18, 12}_0 ∧ -p_216) -> ( b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ b^{18, 13}_0) c in CNF: c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ p_216 ∨ b^{18, 13}_2 c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ p_216 ∨ -b^{18, 13}_1 c b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ p_216 ∨ b^{18, 13}_0 c in DIMACS: 13208 13209 13210 216 13211 0 13208 13209 13210 216 -13212 0 13208 13209 13210 216 13213 0 c -1-1 --> -2 c ( b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ b^{18, 12}_0 ∧ -p_216) -> ( b^{18, 13}_2 ∧ b^{18, 13}_1 ∧ -b^{18, 13}_0) c in CNF: c -b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ p_216 ∨ b^{18, 13}_2 c -b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ p_216 ∨ b^{18, 13}_1 c -b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ p_216 ∨ -b^{18, 13}_0 c in DIMACS: -13208 13209 -13210 216 13211 0 -13208 13209 -13210 216 13212 0 -13208 13209 -13210 216 -13213 0 c -2-1 --> break c ( b^{18, 12}_2 ∧ b^{18, 12}_1 ∧ -b^{18, 12}_0 ∧ -p_216) -> break c in CNF: c -b^{18, 12}_2 ∨ -b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ p_216 ∨ break c in DIMACS: -13208 -13209 13210 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 12}_2 ∧ -b^{18, 12}_1 ∧ -b^{18, 12}_0 ∧ true) c in CNF: c -b^{18, 12}_2 ∨ b^{18, 12}_1 ∨ b^{18, 12}_0 ∨ false c in DIMACS: -13208 13209 13210 0 c 3 does not represent an automaton state. c -(-b^{18, 12}_2 ∧ b^{18, 12}_1 ∧ b^{18, 12}_0 ∧ true) c in CNF: c b^{18, 12}_2 ∨ -b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ false c in DIMACS: 13208 -13209 -13210 0 c -3 does not represent an automaton state. c -( b^{18, 12}_2 ∧ b^{18, 12}_1 ∧ b^{18, 12}_0 ∧ true) c in CNF: c -b^{18, 12}_2 ∨ -b^{18, 12}_1 ∨ -b^{18, 12}_0 ∨ false c in DIMACS: -13208 -13209 -13210 0 c i = 13 c -2+1 --> -1 c ( b^{18, 13}_2 ∧ b^{18, 13}_1 ∧ -b^{18, 13}_0 ∧ p_234) -> ( b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ b^{18, 14}_0) c in CNF: c -b^{18, 13}_2 ∨ -b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ -p_234 ∨ b^{18, 14}_2 c -b^{18, 13}_2 ∨ -b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ -p_234 ∨ -b^{18, 14}_1 c -b^{18, 13}_2 ∨ -b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ -p_234 ∨ b^{18, 14}_0 c in DIMACS: -13211 -13212 13213 -234 13214 0 -13211 -13212 13213 -234 -13215 0 -13211 -13212 13213 -234 13216 0 c -1+1 --> 0 c ( b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ b^{18, 13}_0 ∧ p_234) -> (-b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ -b^{18, 14}_0) c in CNF: c -b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ -p_234 ∨ -b^{18, 14}_2 c -b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ -p_234 ∨ -b^{18, 14}_1 c -b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ -p_234 ∨ -b^{18, 14}_0 c in DIMACS: -13211 13212 -13213 -234 -13214 0 -13211 13212 -13213 -234 -13215 0 -13211 13212 -13213 -234 -13216 0 c 0+1 --> 1 c (-b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ -b^{18, 13}_0 ∧ p_234) -> (-b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ b^{18, 14}_0) c in CNF: c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ -p_234 ∨ -b^{18, 14}_2 c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ -p_234 ∨ -b^{18, 14}_1 c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ -p_234 ∨ b^{18, 14}_0 c in DIMACS: 13211 13212 13213 -234 -13214 0 13211 13212 13213 -234 -13215 0 13211 13212 13213 -234 13216 0 c 1+1 --> 2 c (-b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ b^{18, 13}_0 ∧ p_234) -> (-b^{18, 14}_2 ∧ b^{18, 14}_1 ∧ -b^{18, 14}_0) c in CNF: c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ -p_234 ∨ -b^{18, 14}_2 c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ -p_234 ∨ b^{18, 14}_1 c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ -p_234 ∨ -b^{18, 14}_0 c in DIMACS: 13211 13212 -13213 -234 -13214 0 13211 13212 -13213 -234 13215 0 13211 13212 -13213 -234 -13216 0 c 2+1 --> break c (-b^{18, 13}_2 ∧ b^{18, 13}_1 ∧ -b^{18, 13}_0 ∧ p_234) -> break c in CNF: c b^{18, 13}_2 ∨ -b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ -p_234 ∨ break c in DIMACS: 13211 -13212 13213 -234 1162 0 c 2-1 --> 1 c (-b^{18, 13}_2 ∧ b^{18, 13}_1 ∧ -b^{18, 13}_0 ∧ -p_234) -> (-b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ b^{18, 14}_0) c in CNF: c b^{18, 13}_2 ∨ -b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ p_234 ∨ -b^{18, 14}_2 c b^{18, 13}_2 ∨ -b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ p_234 ∨ -b^{18, 14}_1 c b^{18, 13}_2 ∨ -b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ p_234 ∨ b^{18, 14}_0 c in DIMACS: 13211 -13212 13213 234 -13214 0 13211 -13212 13213 234 -13215 0 13211 -13212 13213 234 13216 0 c 1-1 --> 0 c (-b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ b^{18, 13}_0 ∧ -p_234) -> (-b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ -b^{18, 14}_0) c in CNF: c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ p_234 ∨ -b^{18, 14}_2 c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ p_234 ∨ -b^{18, 14}_1 c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ p_234 ∨ -b^{18, 14}_0 c in DIMACS: 13211 13212 -13213 234 -13214 0 13211 13212 -13213 234 -13215 0 13211 13212 -13213 234 -13216 0 c 0-1 --> -1 c (-b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ -b^{18, 13}_0 ∧ -p_234) -> ( b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ b^{18, 14}_0) c in CNF: c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ p_234 ∨ b^{18, 14}_2 c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ p_234 ∨ -b^{18, 14}_1 c b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ p_234 ∨ b^{18, 14}_0 c in DIMACS: 13211 13212 13213 234 13214 0 13211 13212 13213 234 -13215 0 13211 13212 13213 234 13216 0 c -1-1 --> -2 c ( b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ b^{18, 13}_0 ∧ -p_234) -> ( b^{18, 14}_2 ∧ b^{18, 14}_1 ∧ -b^{18, 14}_0) c in CNF: c -b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ p_234 ∨ b^{18, 14}_2 c -b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ p_234 ∨ b^{18, 14}_1 c -b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ p_234 ∨ -b^{18, 14}_0 c in DIMACS: -13211 13212 -13213 234 13214 0 -13211 13212 -13213 234 13215 0 -13211 13212 -13213 234 -13216 0 c -2-1 --> break c ( b^{18, 13}_2 ∧ b^{18, 13}_1 ∧ -b^{18, 13}_0 ∧ -p_234) -> break c in CNF: c -b^{18, 13}_2 ∨ -b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ p_234 ∨ break c in DIMACS: -13211 -13212 13213 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 13}_2 ∧ -b^{18, 13}_1 ∧ -b^{18, 13}_0 ∧ true) c in CNF: c -b^{18, 13}_2 ∨ b^{18, 13}_1 ∨ b^{18, 13}_0 ∨ false c in DIMACS: -13211 13212 13213 0 c 3 does not represent an automaton state. c -(-b^{18, 13}_2 ∧ b^{18, 13}_1 ∧ b^{18, 13}_0 ∧ true) c in CNF: c b^{18, 13}_2 ∨ -b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ false c in DIMACS: 13211 -13212 -13213 0 c -3 does not represent an automaton state. c -( b^{18, 13}_2 ∧ b^{18, 13}_1 ∧ b^{18, 13}_0 ∧ true) c in CNF: c -b^{18, 13}_2 ∨ -b^{18, 13}_1 ∨ -b^{18, 13}_0 ∨ false c in DIMACS: -13211 -13212 -13213 0 c i = 14 c -2+1 --> -1 c ( b^{18, 14}_2 ∧ b^{18, 14}_1 ∧ -b^{18, 14}_0 ∧ p_252) -> ( b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ b^{18, 15}_0) c in CNF: c -b^{18, 14}_2 ∨ -b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ -p_252 ∨ b^{18, 15}_2 c -b^{18, 14}_2 ∨ -b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ -p_252 ∨ -b^{18, 15}_1 c -b^{18, 14}_2 ∨ -b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ -p_252 ∨ b^{18, 15}_0 c in DIMACS: -13214 -13215 13216 -252 13217 0 -13214 -13215 13216 -252 -13218 0 -13214 -13215 13216 -252 13219 0 c -1+1 --> 0 c ( b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ b^{18, 14}_0 ∧ p_252) -> (-b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ -b^{18, 15}_0) c in CNF: c -b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ -p_252 ∨ -b^{18, 15}_2 c -b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ -p_252 ∨ -b^{18, 15}_1 c -b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ -p_252 ∨ -b^{18, 15}_0 c in DIMACS: -13214 13215 -13216 -252 -13217 0 -13214 13215 -13216 -252 -13218 0 -13214 13215 -13216 -252 -13219 0 c 0+1 --> 1 c (-b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ -b^{18, 14}_0 ∧ p_252) -> (-b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ b^{18, 15}_0) c in CNF: c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ -p_252 ∨ -b^{18, 15}_2 c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ -p_252 ∨ -b^{18, 15}_1 c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ -p_252 ∨ b^{18, 15}_0 c in DIMACS: 13214 13215 13216 -252 -13217 0 13214 13215 13216 -252 -13218 0 13214 13215 13216 -252 13219 0 c 1+1 --> 2 c (-b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ b^{18, 14}_0 ∧ p_252) -> (-b^{18, 15}_2 ∧ b^{18, 15}_1 ∧ -b^{18, 15}_0) c in CNF: c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ -p_252 ∨ -b^{18, 15}_2 c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ -p_252 ∨ b^{18, 15}_1 c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ -p_252 ∨ -b^{18, 15}_0 c in DIMACS: 13214 13215 -13216 -252 -13217 0 13214 13215 -13216 -252 13218 0 13214 13215 -13216 -252 -13219 0 c 2+1 --> break c (-b^{18, 14}_2 ∧ b^{18, 14}_1 ∧ -b^{18, 14}_0 ∧ p_252) -> break c in CNF: c b^{18, 14}_2 ∨ -b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ -p_252 ∨ break c in DIMACS: 13214 -13215 13216 -252 1162 0 c 2-1 --> 1 c (-b^{18, 14}_2 ∧ b^{18, 14}_1 ∧ -b^{18, 14}_0 ∧ -p_252) -> (-b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ b^{18, 15}_0) c in CNF: c b^{18, 14}_2 ∨ -b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ p_252 ∨ -b^{18, 15}_2 c b^{18, 14}_2 ∨ -b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ p_252 ∨ -b^{18, 15}_1 c b^{18, 14}_2 ∨ -b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ p_252 ∨ b^{18, 15}_0 c in DIMACS: 13214 -13215 13216 252 -13217 0 13214 -13215 13216 252 -13218 0 13214 -13215 13216 252 13219 0 c 1-1 --> 0 c (-b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ b^{18, 14}_0 ∧ -p_252) -> (-b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ -b^{18, 15}_0) c in CNF: c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ p_252 ∨ -b^{18, 15}_2 c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ p_252 ∨ -b^{18, 15}_1 c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ p_252 ∨ -b^{18, 15}_0 c in DIMACS: 13214 13215 -13216 252 -13217 0 13214 13215 -13216 252 -13218 0 13214 13215 -13216 252 -13219 0 c 0-1 --> -1 c (-b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ -b^{18, 14}_0 ∧ -p_252) -> ( b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ b^{18, 15}_0) c in CNF: c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ p_252 ∨ b^{18, 15}_2 c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ p_252 ∨ -b^{18, 15}_1 c b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ p_252 ∨ b^{18, 15}_0 c in DIMACS: 13214 13215 13216 252 13217 0 13214 13215 13216 252 -13218 0 13214 13215 13216 252 13219 0 c -1-1 --> -2 c ( b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ b^{18, 14}_0 ∧ -p_252) -> ( b^{18, 15}_2 ∧ b^{18, 15}_1 ∧ -b^{18, 15}_0) c in CNF: c -b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ p_252 ∨ b^{18, 15}_2 c -b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ p_252 ∨ b^{18, 15}_1 c -b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ p_252 ∨ -b^{18, 15}_0 c in DIMACS: -13214 13215 -13216 252 13217 0 -13214 13215 -13216 252 13218 0 -13214 13215 -13216 252 -13219 0 c -2-1 --> break c ( b^{18, 14}_2 ∧ b^{18, 14}_1 ∧ -b^{18, 14}_0 ∧ -p_252) -> break c in CNF: c -b^{18, 14}_2 ∨ -b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ p_252 ∨ break c in DIMACS: -13214 -13215 13216 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 14}_2 ∧ -b^{18, 14}_1 ∧ -b^{18, 14}_0 ∧ true) c in CNF: c -b^{18, 14}_2 ∨ b^{18, 14}_1 ∨ b^{18, 14}_0 ∨ false c in DIMACS: -13214 13215 13216 0 c 3 does not represent an automaton state. c -(-b^{18, 14}_2 ∧ b^{18, 14}_1 ∧ b^{18, 14}_0 ∧ true) c in CNF: c b^{18, 14}_2 ∨ -b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ false c in DIMACS: 13214 -13215 -13216 0 c -3 does not represent an automaton state. c -( b^{18, 14}_2 ∧ b^{18, 14}_1 ∧ b^{18, 14}_0 ∧ true) c in CNF: c -b^{18, 14}_2 ∨ -b^{18, 14}_1 ∨ -b^{18, 14}_0 ∨ false c in DIMACS: -13214 -13215 -13216 0 c i = 15 c -2+1 --> -1 c ( b^{18, 15}_2 ∧ b^{18, 15}_1 ∧ -b^{18, 15}_0 ∧ p_270) -> ( b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ b^{18, 16}_0) c in CNF: c -b^{18, 15}_2 ∨ -b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ -p_270 ∨ b^{18, 16}_2 c -b^{18, 15}_2 ∨ -b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ -p_270 ∨ -b^{18, 16}_1 c -b^{18, 15}_2 ∨ -b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ -p_270 ∨ b^{18, 16}_0 c in DIMACS: -13217 -13218 13219 -270 13220 0 -13217 -13218 13219 -270 -13221 0 -13217 -13218 13219 -270 13222 0 c -1+1 --> 0 c ( b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ b^{18, 15}_0 ∧ p_270) -> (-b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ -b^{18, 16}_0) c in CNF: c -b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ -p_270 ∨ -b^{18, 16}_2 c -b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ -p_270 ∨ -b^{18, 16}_1 c -b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ -p_270 ∨ -b^{18, 16}_0 c in DIMACS: -13217 13218 -13219 -270 -13220 0 -13217 13218 -13219 -270 -13221 0 -13217 13218 -13219 -270 -13222 0 c 0+1 --> 1 c (-b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ -b^{18, 15}_0 ∧ p_270) -> (-b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ b^{18, 16}_0) c in CNF: c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ -p_270 ∨ -b^{18, 16}_2 c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ -p_270 ∨ -b^{18, 16}_1 c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ -p_270 ∨ b^{18, 16}_0 c in DIMACS: 13217 13218 13219 -270 -13220 0 13217 13218 13219 -270 -13221 0 13217 13218 13219 -270 13222 0 c 1+1 --> 2 c (-b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ b^{18, 15}_0 ∧ p_270) -> (-b^{18, 16}_2 ∧ b^{18, 16}_1 ∧ -b^{18, 16}_0) c in CNF: c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ -p_270 ∨ -b^{18, 16}_2 c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ -p_270 ∨ b^{18, 16}_1 c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ -p_270 ∨ -b^{18, 16}_0 c in DIMACS: 13217 13218 -13219 -270 -13220 0 13217 13218 -13219 -270 13221 0 13217 13218 -13219 -270 -13222 0 c 2+1 --> break c (-b^{18, 15}_2 ∧ b^{18, 15}_1 ∧ -b^{18, 15}_0 ∧ p_270) -> break c in CNF: c b^{18, 15}_2 ∨ -b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ -p_270 ∨ break c in DIMACS: 13217 -13218 13219 -270 1162 0 c 2-1 --> 1 c (-b^{18, 15}_2 ∧ b^{18, 15}_1 ∧ -b^{18, 15}_0 ∧ -p_270) -> (-b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ b^{18, 16}_0) c in CNF: c b^{18, 15}_2 ∨ -b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ p_270 ∨ -b^{18, 16}_2 c b^{18, 15}_2 ∨ -b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ p_270 ∨ -b^{18, 16}_1 c b^{18, 15}_2 ∨ -b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ p_270 ∨ b^{18, 16}_0 c in DIMACS: 13217 -13218 13219 270 -13220 0 13217 -13218 13219 270 -13221 0 13217 -13218 13219 270 13222 0 c 1-1 --> 0 c (-b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ b^{18, 15}_0 ∧ -p_270) -> (-b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ -b^{18, 16}_0) c in CNF: c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ p_270 ∨ -b^{18, 16}_2 c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ p_270 ∨ -b^{18, 16}_1 c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ p_270 ∨ -b^{18, 16}_0 c in DIMACS: 13217 13218 -13219 270 -13220 0 13217 13218 -13219 270 -13221 0 13217 13218 -13219 270 -13222 0 c 0-1 --> -1 c (-b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ -b^{18, 15}_0 ∧ -p_270) -> ( b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ b^{18, 16}_0) c in CNF: c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ p_270 ∨ b^{18, 16}_2 c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ p_270 ∨ -b^{18, 16}_1 c b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ p_270 ∨ b^{18, 16}_0 c in DIMACS: 13217 13218 13219 270 13220 0 13217 13218 13219 270 -13221 0 13217 13218 13219 270 13222 0 c -1-1 --> -2 c ( b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ b^{18, 15}_0 ∧ -p_270) -> ( b^{18, 16}_2 ∧ b^{18, 16}_1 ∧ -b^{18, 16}_0) c in CNF: c -b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ p_270 ∨ b^{18, 16}_2 c -b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ p_270 ∨ b^{18, 16}_1 c -b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ p_270 ∨ -b^{18, 16}_0 c in DIMACS: -13217 13218 -13219 270 13220 0 -13217 13218 -13219 270 13221 0 -13217 13218 -13219 270 -13222 0 c -2-1 --> break c ( b^{18, 15}_2 ∧ b^{18, 15}_1 ∧ -b^{18, 15}_0 ∧ -p_270) -> break c in CNF: c -b^{18, 15}_2 ∨ -b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ p_270 ∨ break c in DIMACS: -13217 -13218 13219 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 15}_2 ∧ -b^{18, 15}_1 ∧ -b^{18, 15}_0 ∧ true) c in CNF: c -b^{18, 15}_2 ∨ b^{18, 15}_1 ∨ b^{18, 15}_0 ∨ false c in DIMACS: -13217 13218 13219 0 c 3 does not represent an automaton state. c -(-b^{18, 15}_2 ∧ b^{18, 15}_1 ∧ b^{18, 15}_0 ∧ true) c in CNF: c b^{18, 15}_2 ∨ -b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ false c in DIMACS: 13217 -13218 -13219 0 c -3 does not represent an automaton state. c -( b^{18, 15}_2 ∧ b^{18, 15}_1 ∧ b^{18, 15}_0 ∧ true) c in CNF: c -b^{18, 15}_2 ∨ -b^{18, 15}_1 ∨ -b^{18, 15}_0 ∨ false c in DIMACS: -13217 -13218 -13219 0 c i = 16 c -2+1 --> -1 c ( b^{18, 16}_2 ∧ b^{18, 16}_1 ∧ -b^{18, 16}_0 ∧ p_288) -> ( b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ b^{18, 17}_0) c in CNF: c -b^{18, 16}_2 ∨ -b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ -p_288 ∨ b^{18, 17}_2 c -b^{18, 16}_2 ∨ -b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ -p_288 ∨ -b^{18, 17}_1 c -b^{18, 16}_2 ∨ -b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ -p_288 ∨ b^{18, 17}_0 c in DIMACS: -13220 -13221 13222 -288 13223 0 -13220 -13221 13222 -288 -13224 0 -13220 -13221 13222 -288 13225 0 c -1+1 --> 0 c ( b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ b^{18, 16}_0 ∧ p_288) -> (-b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ -b^{18, 17}_0) c in CNF: c -b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ -p_288 ∨ -b^{18, 17}_2 c -b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ -p_288 ∨ -b^{18, 17}_1 c -b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ -p_288 ∨ -b^{18, 17}_0 c in DIMACS: -13220 13221 -13222 -288 -13223 0 -13220 13221 -13222 -288 -13224 0 -13220 13221 -13222 -288 -13225 0 c 0+1 --> 1 c (-b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ -b^{18, 16}_0 ∧ p_288) -> (-b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ b^{18, 17}_0) c in CNF: c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ -p_288 ∨ -b^{18, 17}_2 c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ -p_288 ∨ -b^{18, 17}_1 c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ -p_288 ∨ b^{18, 17}_0 c in DIMACS: 13220 13221 13222 -288 -13223 0 13220 13221 13222 -288 -13224 0 13220 13221 13222 -288 13225 0 c 1+1 --> 2 c (-b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ b^{18, 16}_0 ∧ p_288) -> (-b^{18, 17}_2 ∧ b^{18, 17}_1 ∧ -b^{18, 17}_0) c in CNF: c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ -p_288 ∨ -b^{18, 17}_2 c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ -p_288 ∨ b^{18, 17}_1 c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ -p_288 ∨ -b^{18, 17}_0 c in DIMACS: 13220 13221 -13222 -288 -13223 0 13220 13221 -13222 -288 13224 0 13220 13221 -13222 -288 -13225 0 c 2+1 --> break c (-b^{18, 16}_2 ∧ b^{18, 16}_1 ∧ -b^{18, 16}_0 ∧ p_288) -> break c in CNF: c b^{18, 16}_2 ∨ -b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ -p_288 ∨ break c in DIMACS: 13220 -13221 13222 -288 1162 0 c 2-1 --> 1 c (-b^{18, 16}_2 ∧ b^{18, 16}_1 ∧ -b^{18, 16}_0 ∧ -p_288) -> (-b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ b^{18, 17}_0) c in CNF: c b^{18, 16}_2 ∨ -b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ p_288 ∨ -b^{18, 17}_2 c b^{18, 16}_2 ∨ -b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ p_288 ∨ -b^{18, 17}_1 c b^{18, 16}_2 ∨ -b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ p_288 ∨ b^{18, 17}_0 c in DIMACS: 13220 -13221 13222 288 -13223 0 13220 -13221 13222 288 -13224 0 13220 -13221 13222 288 13225 0 c 1-1 --> 0 c (-b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ b^{18, 16}_0 ∧ -p_288) -> (-b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ -b^{18, 17}_0) c in CNF: c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ p_288 ∨ -b^{18, 17}_2 c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ p_288 ∨ -b^{18, 17}_1 c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ p_288 ∨ -b^{18, 17}_0 c in DIMACS: 13220 13221 -13222 288 -13223 0 13220 13221 -13222 288 -13224 0 13220 13221 -13222 288 -13225 0 c 0-1 --> -1 c (-b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ -b^{18, 16}_0 ∧ -p_288) -> ( b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ b^{18, 17}_0) c in CNF: c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ p_288 ∨ b^{18, 17}_2 c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ p_288 ∨ -b^{18, 17}_1 c b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ p_288 ∨ b^{18, 17}_0 c in DIMACS: 13220 13221 13222 288 13223 0 13220 13221 13222 288 -13224 0 13220 13221 13222 288 13225 0 c -1-1 --> -2 c ( b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ b^{18, 16}_0 ∧ -p_288) -> ( b^{18, 17}_2 ∧ b^{18, 17}_1 ∧ -b^{18, 17}_0) c in CNF: c -b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ p_288 ∨ b^{18, 17}_2 c -b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ p_288 ∨ b^{18, 17}_1 c -b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ p_288 ∨ -b^{18, 17}_0 c in DIMACS: -13220 13221 -13222 288 13223 0 -13220 13221 -13222 288 13224 0 -13220 13221 -13222 288 -13225 0 c -2-1 --> break c ( b^{18, 16}_2 ∧ b^{18, 16}_1 ∧ -b^{18, 16}_0 ∧ -p_288) -> break c in CNF: c -b^{18, 16}_2 ∨ -b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ p_288 ∨ break c in DIMACS: -13220 -13221 13222 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 16}_2 ∧ -b^{18, 16}_1 ∧ -b^{18, 16}_0 ∧ true) c in CNF: c -b^{18, 16}_2 ∨ b^{18, 16}_1 ∨ b^{18, 16}_0 ∨ false c in DIMACS: -13220 13221 13222 0 c 3 does not represent an automaton state. c -(-b^{18, 16}_2 ∧ b^{18, 16}_1 ∧ b^{18, 16}_0 ∧ true) c in CNF: c b^{18, 16}_2 ∨ -b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ false c in DIMACS: 13220 -13221 -13222 0 c -3 does not represent an automaton state. c -( b^{18, 16}_2 ∧ b^{18, 16}_1 ∧ b^{18, 16}_0 ∧ true) c in CNF: c -b^{18, 16}_2 ∨ -b^{18, 16}_1 ∨ -b^{18, 16}_0 ∨ false c in DIMACS: -13220 -13221 -13222 0 c i = 17 c -2+1 --> -1 c ( b^{18, 17}_2 ∧ b^{18, 17}_1 ∧ -b^{18, 17}_0 ∧ p_306) -> ( b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ b^{18, 18}_0) c in CNF: c -b^{18, 17}_2 ∨ -b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ -p_306 ∨ b^{18, 18}_2 c -b^{18, 17}_2 ∨ -b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ -p_306 ∨ -b^{18, 18}_1 c -b^{18, 17}_2 ∨ -b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ -p_306 ∨ b^{18, 18}_0 c in DIMACS: -13223 -13224 13225 -306 13226 0 -13223 -13224 13225 -306 -13227 0 -13223 -13224 13225 -306 13228 0 c -1+1 --> 0 c ( b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ b^{18, 17}_0 ∧ p_306) -> (-b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ -b^{18, 18}_0) c in CNF: c -b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ -p_306 ∨ -b^{18, 18}_2 c -b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ -p_306 ∨ -b^{18, 18}_1 c -b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ -p_306 ∨ -b^{18, 18}_0 c in DIMACS: -13223 13224 -13225 -306 -13226 0 -13223 13224 -13225 -306 -13227 0 -13223 13224 -13225 -306 -13228 0 c 0+1 --> 1 c (-b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ -b^{18, 17}_0 ∧ p_306) -> (-b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ b^{18, 18}_0) c in CNF: c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ -p_306 ∨ -b^{18, 18}_2 c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ -p_306 ∨ -b^{18, 18}_1 c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ -p_306 ∨ b^{18, 18}_0 c in DIMACS: 13223 13224 13225 -306 -13226 0 13223 13224 13225 -306 -13227 0 13223 13224 13225 -306 13228 0 c 1+1 --> 2 c (-b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ b^{18, 17}_0 ∧ p_306) -> (-b^{18, 18}_2 ∧ b^{18, 18}_1 ∧ -b^{18, 18}_0) c in CNF: c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ -p_306 ∨ -b^{18, 18}_2 c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ -p_306 ∨ b^{18, 18}_1 c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ -p_306 ∨ -b^{18, 18}_0 c in DIMACS: 13223 13224 -13225 -306 -13226 0 13223 13224 -13225 -306 13227 0 13223 13224 -13225 -306 -13228 0 c 2+1 --> break c (-b^{18, 17}_2 ∧ b^{18, 17}_1 ∧ -b^{18, 17}_0 ∧ p_306) -> break c in CNF: c b^{18, 17}_2 ∨ -b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ -p_306 ∨ break c in DIMACS: 13223 -13224 13225 -306 1162 0 c 2-1 --> 1 c (-b^{18, 17}_2 ∧ b^{18, 17}_1 ∧ -b^{18, 17}_0 ∧ -p_306) -> (-b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ b^{18, 18}_0) c in CNF: c b^{18, 17}_2 ∨ -b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ p_306 ∨ -b^{18, 18}_2 c b^{18, 17}_2 ∨ -b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ p_306 ∨ -b^{18, 18}_1 c b^{18, 17}_2 ∨ -b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ p_306 ∨ b^{18, 18}_0 c in DIMACS: 13223 -13224 13225 306 -13226 0 13223 -13224 13225 306 -13227 0 13223 -13224 13225 306 13228 0 c 1-1 --> 0 c (-b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ b^{18, 17}_0 ∧ -p_306) -> (-b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ -b^{18, 18}_0) c in CNF: c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ p_306 ∨ -b^{18, 18}_2 c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ p_306 ∨ -b^{18, 18}_1 c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ p_306 ∨ -b^{18, 18}_0 c in DIMACS: 13223 13224 -13225 306 -13226 0 13223 13224 -13225 306 -13227 0 13223 13224 -13225 306 -13228 0 c 0-1 --> -1 c (-b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ -b^{18, 17}_0 ∧ -p_306) -> ( b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ b^{18, 18}_0) c in CNF: c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ p_306 ∨ b^{18, 18}_2 c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ p_306 ∨ -b^{18, 18}_1 c b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ p_306 ∨ b^{18, 18}_0 c in DIMACS: 13223 13224 13225 306 13226 0 13223 13224 13225 306 -13227 0 13223 13224 13225 306 13228 0 c -1-1 --> -2 c ( b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ b^{18, 17}_0 ∧ -p_306) -> ( b^{18, 18}_2 ∧ b^{18, 18}_1 ∧ -b^{18, 18}_0) c in CNF: c -b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ p_306 ∨ b^{18, 18}_2 c -b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ p_306 ∨ b^{18, 18}_1 c -b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ p_306 ∨ -b^{18, 18}_0 c in DIMACS: -13223 13224 -13225 306 13226 0 -13223 13224 -13225 306 13227 0 -13223 13224 -13225 306 -13228 0 c -2-1 --> break c ( b^{18, 17}_2 ∧ b^{18, 17}_1 ∧ -b^{18, 17}_0 ∧ -p_306) -> break c in CNF: c -b^{18, 17}_2 ∨ -b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ p_306 ∨ break c in DIMACS: -13223 -13224 13225 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 17}_2 ∧ -b^{18, 17}_1 ∧ -b^{18, 17}_0 ∧ true) c in CNF: c -b^{18, 17}_2 ∨ b^{18, 17}_1 ∨ b^{18, 17}_0 ∨ false c in DIMACS: -13223 13224 13225 0 c 3 does not represent an automaton state. c -(-b^{18, 17}_2 ∧ b^{18, 17}_1 ∧ b^{18, 17}_0 ∧ true) c in CNF: c b^{18, 17}_2 ∨ -b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ false c in DIMACS: 13223 -13224 -13225 0 c -3 does not represent an automaton state. c -( b^{18, 17}_2 ∧ b^{18, 17}_1 ∧ b^{18, 17}_0 ∧ true) c in CNF: c -b^{18, 17}_2 ∨ -b^{18, 17}_1 ∨ -b^{18, 17}_0 ∨ false c in DIMACS: -13223 -13224 -13225 0 c i = 18 c -2+1 --> -1 c ( b^{18, 18}_2 ∧ b^{18, 18}_1 ∧ -b^{18, 18}_0 ∧ p_324) -> ( b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ b^{18, 19}_0) c in CNF: c -b^{18, 18}_2 ∨ -b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ -p_324 ∨ b^{18, 19}_2 c -b^{18, 18}_2 ∨ -b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ -p_324 ∨ -b^{18, 19}_1 c -b^{18, 18}_2 ∨ -b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ -p_324 ∨ b^{18, 19}_0 c in DIMACS: -13226 -13227 13228 -324 13229 0 -13226 -13227 13228 -324 -13230 0 -13226 -13227 13228 -324 13231 0 c -1+1 --> 0 c ( b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ b^{18, 18}_0 ∧ p_324) -> (-b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ -b^{18, 19}_0) c in CNF: c -b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ -p_324 ∨ -b^{18, 19}_2 c -b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ -p_324 ∨ -b^{18, 19}_1 c -b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ -p_324 ∨ -b^{18, 19}_0 c in DIMACS: -13226 13227 -13228 -324 -13229 0 -13226 13227 -13228 -324 -13230 0 -13226 13227 -13228 -324 -13231 0 c 0+1 --> 1 c (-b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ -b^{18, 18}_0 ∧ p_324) -> (-b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ b^{18, 19}_0) c in CNF: c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ -p_324 ∨ -b^{18, 19}_2 c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ -p_324 ∨ -b^{18, 19}_1 c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ -p_324 ∨ b^{18, 19}_0 c in DIMACS: 13226 13227 13228 -324 -13229 0 13226 13227 13228 -324 -13230 0 13226 13227 13228 -324 13231 0 c 1+1 --> 2 c (-b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ b^{18, 18}_0 ∧ p_324) -> (-b^{18, 19}_2 ∧ b^{18, 19}_1 ∧ -b^{18, 19}_0) c in CNF: c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ -p_324 ∨ -b^{18, 19}_2 c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ -p_324 ∨ b^{18, 19}_1 c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ -p_324 ∨ -b^{18, 19}_0 c in DIMACS: 13226 13227 -13228 -324 -13229 0 13226 13227 -13228 -324 13230 0 13226 13227 -13228 -324 -13231 0 c 2+1 --> break c (-b^{18, 18}_2 ∧ b^{18, 18}_1 ∧ -b^{18, 18}_0 ∧ p_324) -> break c in CNF: c b^{18, 18}_2 ∨ -b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ -p_324 ∨ break c in DIMACS: 13226 -13227 13228 -324 1162 0 c 2-1 --> 1 c (-b^{18, 18}_2 ∧ b^{18, 18}_1 ∧ -b^{18, 18}_0 ∧ -p_324) -> (-b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ b^{18, 19}_0) c in CNF: c b^{18, 18}_2 ∨ -b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ p_324 ∨ -b^{18, 19}_2 c b^{18, 18}_2 ∨ -b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ p_324 ∨ -b^{18, 19}_1 c b^{18, 18}_2 ∨ -b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ p_324 ∨ b^{18, 19}_0 c in DIMACS: 13226 -13227 13228 324 -13229 0 13226 -13227 13228 324 -13230 0 13226 -13227 13228 324 13231 0 c 1-1 --> 0 c (-b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ b^{18, 18}_0 ∧ -p_324) -> (-b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ -b^{18, 19}_0) c in CNF: c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ p_324 ∨ -b^{18, 19}_2 c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ p_324 ∨ -b^{18, 19}_1 c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ p_324 ∨ -b^{18, 19}_0 c in DIMACS: 13226 13227 -13228 324 -13229 0 13226 13227 -13228 324 -13230 0 13226 13227 -13228 324 -13231 0 c 0-1 --> -1 c (-b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ -b^{18, 18}_0 ∧ -p_324) -> ( b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ b^{18, 19}_0) c in CNF: c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ p_324 ∨ b^{18, 19}_2 c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ p_324 ∨ -b^{18, 19}_1 c b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ p_324 ∨ b^{18, 19}_0 c in DIMACS: 13226 13227 13228 324 13229 0 13226 13227 13228 324 -13230 0 13226 13227 13228 324 13231 0 c -1-1 --> -2 c ( b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ b^{18, 18}_0 ∧ -p_324) -> ( b^{18, 19}_2 ∧ b^{18, 19}_1 ∧ -b^{18, 19}_0) c in CNF: c -b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ p_324 ∨ b^{18, 19}_2 c -b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ p_324 ∨ b^{18, 19}_1 c -b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ p_324 ∨ -b^{18, 19}_0 c in DIMACS: -13226 13227 -13228 324 13229 0 -13226 13227 -13228 324 13230 0 -13226 13227 -13228 324 -13231 0 c -2-1 --> break c ( b^{18, 18}_2 ∧ b^{18, 18}_1 ∧ -b^{18, 18}_0 ∧ -p_324) -> break c in CNF: c -b^{18, 18}_2 ∨ -b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ p_324 ∨ break c in DIMACS: -13226 -13227 13228 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 18}_2 ∧ -b^{18, 18}_1 ∧ -b^{18, 18}_0 ∧ true) c in CNF: c -b^{18, 18}_2 ∨ b^{18, 18}_1 ∨ b^{18, 18}_0 ∨ false c in DIMACS: -13226 13227 13228 0 c 3 does not represent an automaton state. c -(-b^{18, 18}_2 ∧ b^{18, 18}_1 ∧ b^{18, 18}_0 ∧ true) c in CNF: c b^{18, 18}_2 ∨ -b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ false c in DIMACS: 13226 -13227 -13228 0 c -3 does not represent an automaton state. c -( b^{18, 18}_2 ∧ b^{18, 18}_1 ∧ b^{18, 18}_0 ∧ true) c in CNF: c -b^{18, 18}_2 ∨ -b^{18, 18}_1 ∨ -b^{18, 18}_0 ∨ false c in DIMACS: -13226 -13227 -13228 0 c i = 19 c -2+1 --> -1 c ( b^{18, 19}_2 ∧ b^{18, 19}_1 ∧ -b^{18, 19}_0 ∧ p_342) -> ( b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ b^{18, 20}_0) c in CNF: c -b^{18, 19}_2 ∨ -b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ -p_342 ∨ b^{18, 20}_2 c -b^{18, 19}_2 ∨ -b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ -p_342 ∨ -b^{18, 20}_1 c -b^{18, 19}_2 ∨ -b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ -p_342 ∨ b^{18, 20}_0 c in DIMACS: -13229 -13230 13231 -342 13232 0 -13229 -13230 13231 -342 -13233 0 -13229 -13230 13231 -342 13234 0 c -1+1 --> 0 c ( b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ b^{18, 19}_0 ∧ p_342) -> (-b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ -b^{18, 20}_0) c in CNF: c -b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ -p_342 ∨ -b^{18, 20}_2 c -b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ -p_342 ∨ -b^{18, 20}_1 c -b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ -p_342 ∨ -b^{18, 20}_0 c in DIMACS: -13229 13230 -13231 -342 -13232 0 -13229 13230 -13231 -342 -13233 0 -13229 13230 -13231 -342 -13234 0 c 0+1 --> 1 c (-b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ -b^{18, 19}_0 ∧ p_342) -> (-b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ b^{18, 20}_0) c in CNF: c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ -p_342 ∨ -b^{18, 20}_2 c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ -p_342 ∨ -b^{18, 20}_1 c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ -p_342 ∨ b^{18, 20}_0 c in DIMACS: 13229 13230 13231 -342 -13232 0 13229 13230 13231 -342 -13233 0 13229 13230 13231 -342 13234 0 c 1+1 --> 2 c (-b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ b^{18, 19}_0 ∧ p_342) -> (-b^{18, 20}_2 ∧ b^{18, 20}_1 ∧ -b^{18, 20}_0) c in CNF: c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ -p_342 ∨ -b^{18, 20}_2 c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ -p_342 ∨ b^{18, 20}_1 c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ -p_342 ∨ -b^{18, 20}_0 c in DIMACS: 13229 13230 -13231 -342 -13232 0 13229 13230 -13231 -342 13233 0 13229 13230 -13231 -342 -13234 0 c 2+1 --> break c (-b^{18, 19}_2 ∧ b^{18, 19}_1 ∧ -b^{18, 19}_0 ∧ p_342) -> break c in CNF: c b^{18, 19}_2 ∨ -b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ -p_342 ∨ break c in DIMACS: 13229 -13230 13231 -342 1162 0 c 2-1 --> 1 c (-b^{18, 19}_2 ∧ b^{18, 19}_1 ∧ -b^{18, 19}_0 ∧ -p_342) -> (-b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ b^{18, 20}_0) c in CNF: c b^{18, 19}_2 ∨ -b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ p_342 ∨ -b^{18, 20}_2 c b^{18, 19}_2 ∨ -b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ p_342 ∨ -b^{18, 20}_1 c b^{18, 19}_2 ∨ -b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ p_342 ∨ b^{18, 20}_0 c in DIMACS: 13229 -13230 13231 342 -13232 0 13229 -13230 13231 342 -13233 0 13229 -13230 13231 342 13234 0 c 1-1 --> 0 c (-b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ b^{18, 19}_0 ∧ -p_342) -> (-b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ -b^{18, 20}_0) c in CNF: c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ p_342 ∨ -b^{18, 20}_2 c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ p_342 ∨ -b^{18, 20}_1 c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ p_342 ∨ -b^{18, 20}_0 c in DIMACS: 13229 13230 -13231 342 -13232 0 13229 13230 -13231 342 -13233 0 13229 13230 -13231 342 -13234 0 c 0-1 --> -1 c (-b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ -b^{18, 19}_0 ∧ -p_342) -> ( b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ b^{18, 20}_0) c in CNF: c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ p_342 ∨ b^{18, 20}_2 c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ p_342 ∨ -b^{18, 20}_1 c b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ p_342 ∨ b^{18, 20}_0 c in DIMACS: 13229 13230 13231 342 13232 0 13229 13230 13231 342 -13233 0 13229 13230 13231 342 13234 0 c -1-1 --> -2 c ( b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ b^{18, 19}_0 ∧ -p_342) -> ( b^{18, 20}_2 ∧ b^{18, 20}_1 ∧ -b^{18, 20}_0) c in CNF: c -b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ p_342 ∨ b^{18, 20}_2 c -b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ p_342 ∨ b^{18, 20}_1 c -b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ p_342 ∨ -b^{18, 20}_0 c in DIMACS: -13229 13230 -13231 342 13232 0 -13229 13230 -13231 342 13233 0 -13229 13230 -13231 342 -13234 0 c -2-1 --> break c ( b^{18, 19}_2 ∧ b^{18, 19}_1 ∧ -b^{18, 19}_0 ∧ -p_342) -> break c in CNF: c -b^{18, 19}_2 ∨ -b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ p_342 ∨ break c in DIMACS: -13229 -13230 13231 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 19}_2 ∧ -b^{18, 19}_1 ∧ -b^{18, 19}_0 ∧ true) c in CNF: c -b^{18, 19}_2 ∨ b^{18, 19}_1 ∨ b^{18, 19}_0 ∨ false c in DIMACS: -13229 13230 13231 0 c 3 does not represent an automaton state. c -(-b^{18, 19}_2 ∧ b^{18, 19}_1 ∧ b^{18, 19}_0 ∧ true) c in CNF: c b^{18, 19}_2 ∨ -b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ false c in DIMACS: 13229 -13230 -13231 0 c -3 does not represent an automaton state. c -( b^{18, 19}_2 ∧ b^{18, 19}_1 ∧ b^{18, 19}_0 ∧ true) c in CNF: c -b^{18, 19}_2 ∨ -b^{18, 19}_1 ∨ -b^{18, 19}_0 ∨ false c in DIMACS: -13229 -13230 -13231 0 c i = 20 c -2+1 --> -1 c ( b^{18, 20}_2 ∧ b^{18, 20}_1 ∧ -b^{18, 20}_0 ∧ p_360) -> ( b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ b^{18, 21}_0) c in CNF: c -b^{18, 20}_2 ∨ -b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ -p_360 ∨ b^{18, 21}_2 c -b^{18, 20}_2 ∨ -b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ -p_360 ∨ -b^{18, 21}_1 c -b^{18, 20}_2 ∨ -b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ -p_360 ∨ b^{18, 21}_0 c in DIMACS: -13232 -13233 13234 -360 13235 0 -13232 -13233 13234 -360 -13236 0 -13232 -13233 13234 -360 13237 0 c -1+1 --> 0 c ( b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ b^{18, 20}_0 ∧ p_360) -> (-b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ -b^{18, 21}_0) c in CNF: c -b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ -p_360 ∨ -b^{18, 21}_2 c -b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ -p_360 ∨ -b^{18, 21}_1 c -b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ -p_360 ∨ -b^{18, 21}_0 c in DIMACS: -13232 13233 -13234 -360 -13235 0 -13232 13233 -13234 -360 -13236 0 -13232 13233 -13234 -360 -13237 0 c 0+1 --> 1 c (-b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ -b^{18, 20}_0 ∧ p_360) -> (-b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ b^{18, 21}_0) c in CNF: c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ -p_360 ∨ -b^{18, 21}_2 c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ -p_360 ∨ -b^{18, 21}_1 c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ -p_360 ∨ b^{18, 21}_0 c in DIMACS: 13232 13233 13234 -360 -13235 0 13232 13233 13234 -360 -13236 0 13232 13233 13234 -360 13237 0 c 1+1 --> 2 c (-b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ b^{18, 20}_0 ∧ p_360) -> (-b^{18, 21}_2 ∧ b^{18, 21}_1 ∧ -b^{18, 21}_0) c in CNF: c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ -p_360 ∨ -b^{18, 21}_2 c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ -p_360 ∨ b^{18, 21}_1 c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ -p_360 ∨ -b^{18, 21}_0 c in DIMACS: 13232 13233 -13234 -360 -13235 0 13232 13233 -13234 -360 13236 0 13232 13233 -13234 -360 -13237 0 c 2+1 --> break c (-b^{18, 20}_2 ∧ b^{18, 20}_1 ∧ -b^{18, 20}_0 ∧ p_360) -> break c in CNF: c b^{18, 20}_2 ∨ -b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ -p_360 ∨ break c in DIMACS: 13232 -13233 13234 -360 1162 0 c 2-1 --> 1 c (-b^{18, 20}_2 ∧ b^{18, 20}_1 ∧ -b^{18, 20}_0 ∧ -p_360) -> (-b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ b^{18, 21}_0) c in CNF: c b^{18, 20}_2 ∨ -b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ p_360 ∨ -b^{18, 21}_2 c b^{18, 20}_2 ∨ -b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ p_360 ∨ -b^{18, 21}_1 c b^{18, 20}_2 ∨ -b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ p_360 ∨ b^{18, 21}_0 c in DIMACS: 13232 -13233 13234 360 -13235 0 13232 -13233 13234 360 -13236 0 13232 -13233 13234 360 13237 0 c 1-1 --> 0 c (-b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ b^{18, 20}_0 ∧ -p_360) -> (-b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ -b^{18, 21}_0) c in CNF: c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ p_360 ∨ -b^{18, 21}_2 c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ p_360 ∨ -b^{18, 21}_1 c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ p_360 ∨ -b^{18, 21}_0 c in DIMACS: 13232 13233 -13234 360 -13235 0 13232 13233 -13234 360 -13236 0 13232 13233 -13234 360 -13237 0 c 0-1 --> -1 c (-b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ -b^{18, 20}_0 ∧ -p_360) -> ( b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ b^{18, 21}_0) c in CNF: c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ p_360 ∨ b^{18, 21}_2 c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ p_360 ∨ -b^{18, 21}_1 c b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ p_360 ∨ b^{18, 21}_0 c in DIMACS: 13232 13233 13234 360 13235 0 13232 13233 13234 360 -13236 0 13232 13233 13234 360 13237 0 c -1-1 --> -2 c ( b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ b^{18, 20}_0 ∧ -p_360) -> ( b^{18, 21}_2 ∧ b^{18, 21}_1 ∧ -b^{18, 21}_0) c in CNF: c -b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ p_360 ∨ b^{18, 21}_2 c -b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ p_360 ∨ b^{18, 21}_1 c -b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ p_360 ∨ -b^{18, 21}_0 c in DIMACS: -13232 13233 -13234 360 13235 0 -13232 13233 -13234 360 13236 0 -13232 13233 -13234 360 -13237 0 c -2-1 --> break c ( b^{18, 20}_2 ∧ b^{18, 20}_1 ∧ -b^{18, 20}_0 ∧ -p_360) -> break c in CNF: c -b^{18, 20}_2 ∨ -b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ p_360 ∨ break c in DIMACS: -13232 -13233 13234 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 20}_2 ∧ -b^{18, 20}_1 ∧ -b^{18, 20}_0 ∧ true) c in CNF: c -b^{18, 20}_2 ∨ b^{18, 20}_1 ∨ b^{18, 20}_0 ∨ false c in DIMACS: -13232 13233 13234 0 c 3 does not represent an automaton state. c -(-b^{18, 20}_2 ∧ b^{18, 20}_1 ∧ b^{18, 20}_0 ∧ true) c in CNF: c b^{18, 20}_2 ∨ -b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ false c in DIMACS: 13232 -13233 -13234 0 c -3 does not represent an automaton state. c -( b^{18, 20}_2 ∧ b^{18, 20}_1 ∧ b^{18, 20}_0 ∧ true) c in CNF: c -b^{18, 20}_2 ∨ -b^{18, 20}_1 ∨ -b^{18, 20}_0 ∨ false c in DIMACS: -13232 -13233 -13234 0 c i = 21 c -2+1 --> -1 c ( b^{18, 21}_2 ∧ b^{18, 21}_1 ∧ -b^{18, 21}_0 ∧ p_378) -> ( b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ b^{18, 22}_0) c in CNF: c -b^{18, 21}_2 ∨ -b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ -p_378 ∨ b^{18, 22}_2 c -b^{18, 21}_2 ∨ -b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ -p_378 ∨ -b^{18, 22}_1 c -b^{18, 21}_2 ∨ -b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ -p_378 ∨ b^{18, 22}_0 c in DIMACS: -13235 -13236 13237 -378 13238 0 -13235 -13236 13237 -378 -13239 0 -13235 -13236 13237 -378 13240 0 c -1+1 --> 0 c ( b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ b^{18, 21}_0 ∧ p_378) -> (-b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ -b^{18, 22}_0) c in CNF: c -b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ -p_378 ∨ -b^{18, 22}_2 c -b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ -p_378 ∨ -b^{18, 22}_1 c -b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ -p_378 ∨ -b^{18, 22}_0 c in DIMACS: -13235 13236 -13237 -378 -13238 0 -13235 13236 -13237 -378 -13239 0 -13235 13236 -13237 -378 -13240 0 c 0+1 --> 1 c (-b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ -b^{18, 21}_0 ∧ p_378) -> (-b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ b^{18, 22}_0) c in CNF: c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ -p_378 ∨ -b^{18, 22}_2 c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ -p_378 ∨ -b^{18, 22}_1 c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ -p_378 ∨ b^{18, 22}_0 c in DIMACS: 13235 13236 13237 -378 -13238 0 13235 13236 13237 -378 -13239 0 13235 13236 13237 -378 13240 0 c 1+1 --> 2 c (-b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ b^{18, 21}_0 ∧ p_378) -> (-b^{18, 22}_2 ∧ b^{18, 22}_1 ∧ -b^{18, 22}_0) c in CNF: c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ -p_378 ∨ -b^{18, 22}_2 c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ -p_378 ∨ b^{18, 22}_1 c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ -p_378 ∨ -b^{18, 22}_0 c in DIMACS: 13235 13236 -13237 -378 -13238 0 13235 13236 -13237 -378 13239 0 13235 13236 -13237 -378 -13240 0 c 2+1 --> break c (-b^{18, 21}_2 ∧ b^{18, 21}_1 ∧ -b^{18, 21}_0 ∧ p_378) -> break c in CNF: c b^{18, 21}_2 ∨ -b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ -p_378 ∨ break c in DIMACS: 13235 -13236 13237 -378 1162 0 c 2-1 --> 1 c (-b^{18, 21}_2 ∧ b^{18, 21}_1 ∧ -b^{18, 21}_0 ∧ -p_378) -> (-b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ b^{18, 22}_0) c in CNF: c b^{18, 21}_2 ∨ -b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ p_378 ∨ -b^{18, 22}_2 c b^{18, 21}_2 ∨ -b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ p_378 ∨ -b^{18, 22}_1 c b^{18, 21}_2 ∨ -b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ p_378 ∨ b^{18, 22}_0 c in DIMACS: 13235 -13236 13237 378 -13238 0 13235 -13236 13237 378 -13239 0 13235 -13236 13237 378 13240 0 c 1-1 --> 0 c (-b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ b^{18, 21}_0 ∧ -p_378) -> (-b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ -b^{18, 22}_0) c in CNF: c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ p_378 ∨ -b^{18, 22}_2 c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ p_378 ∨ -b^{18, 22}_1 c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ p_378 ∨ -b^{18, 22}_0 c in DIMACS: 13235 13236 -13237 378 -13238 0 13235 13236 -13237 378 -13239 0 13235 13236 -13237 378 -13240 0 c 0-1 --> -1 c (-b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ -b^{18, 21}_0 ∧ -p_378) -> ( b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ b^{18, 22}_0) c in CNF: c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ p_378 ∨ b^{18, 22}_2 c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ p_378 ∨ -b^{18, 22}_1 c b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ p_378 ∨ b^{18, 22}_0 c in DIMACS: 13235 13236 13237 378 13238 0 13235 13236 13237 378 -13239 0 13235 13236 13237 378 13240 0 c -1-1 --> -2 c ( b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ b^{18, 21}_0 ∧ -p_378) -> ( b^{18, 22}_2 ∧ b^{18, 22}_1 ∧ -b^{18, 22}_0) c in CNF: c -b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ p_378 ∨ b^{18, 22}_2 c -b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ p_378 ∨ b^{18, 22}_1 c -b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ p_378 ∨ -b^{18, 22}_0 c in DIMACS: -13235 13236 -13237 378 13238 0 -13235 13236 -13237 378 13239 0 -13235 13236 -13237 378 -13240 0 c -2-1 --> break c ( b^{18, 21}_2 ∧ b^{18, 21}_1 ∧ -b^{18, 21}_0 ∧ -p_378) -> break c in CNF: c -b^{18, 21}_2 ∨ -b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ p_378 ∨ break c in DIMACS: -13235 -13236 13237 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 21}_2 ∧ -b^{18, 21}_1 ∧ -b^{18, 21}_0 ∧ true) c in CNF: c -b^{18, 21}_2 ∨ b^{18, 21}_1 ∨ b^{18, 21}_0 ∨ false c in DIMACS: -13235 13236 13237 0 c 3 does not represent an automaton state. c -(-b^{18, 21}_2 ∧ b^{18, 21}_1 ∧ b^{18, 21}_0 ∧ true) c in CNF: c b^{18, 21}_2 ∨ -b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ false c in DIMACS: 13235 -13236 -13237 0 c -3 does not represent an automaton state. c -( b^{18, 21}_2 ∧ b^{18, 21}_1 ∧ b^{18, 21}_0 ∧ true) c in CNF: c -b^{18, 21}_2 ∨ -b^{18, 21}_1 ∨ -b^{18, 21}_0 ∨ false c in DIMACS: -13235 -13236 -13237 0 c i = 22 c -2+1 --> -1 c ( b^{18, 22}_2 ∧ b^{18, 22}_1 ∧ -b^{18, 22}_0 ∧ p_396) -> ( b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ b^{18, 23}_0) c in CNF: c -b^{18, 22}_2 ∨ -b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ -p_396 ∨ b^{18, 23}_2 c -b^{18, 22}_2 ∨ -b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ -p_396 ∨ -b^{18, 23}_1 c -b^{18, 22}_2 ∨ -b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ -p_396 ∨ b^{18, 23}_0 c in DIMACS: -13238 -13239 13240 -396 13241 0 -13238 -13239 13240 -396 -13242 0 -13238 -13239 13240 -396 13243 0 c -1+1 --> 0 c ( b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ b^{18, 22}_0 ∧ p_396) -> (-b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ -b^{18, 23}_0) c in CNF: c -b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ -p_396 ∨ -b^{18, 23}_2 c -b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ -p_396 ∨ -b^{18, 23}_1 c -b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ -p_396 ∨ -b^{18, 23}_0 c in DIMACS: -13238 13239 -13240 -396 -13241 0 -13238 13239 -13240 -396 -13242 0 -13238 13239 -13240 -396 -13243 0 c 0+1 --> 1 c (-b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ -b^{18, 22}_0 ∧ p_396) -> (-b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ b^{18, 23}_0) c in CNF: c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ -p_396 ∨ -b^{18, 23}_2 c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ -p_396 ∨ -b^{18, 23}_1 c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ -p_396 ∨ b^{18, 23}_0 c in DIMACS: 13238 13239 13240 -396 -13241 0 13238 13239 13240 -396 -13242 0 13238 13239 13240 -396 13243 0 c 1+1 --> 2 c (-b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ b^{18, 22}_0 ∧ p_396) -> (-b^{18, 23}_2 ∧ b^{18, 23}_1 ∧ -b^{18, 23}_0) c in CNF: c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ -p_396 ∨ -b^{18, 23}_2 c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ -p_396 ∨ b^{18, 23}_1 c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ -p_396 ∨ -b^{18, 23}_0 c in DIMACS: 13238 13239 -13240 -396 -13241 0 13238 13239 -13240 -396 13242 0 13238 13239 -13240 -396 -13243 0 c 2+1 --> break c (-b^{18, 22}_2 ∧ b^{18, 22}_1 ∧ -b^{18, 22}_0 ∧ p_396) -> break c in CNF: c b^{18, 22}_2 ∨ -b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ -p_396 ∨ break c in DIMACS: 13238 -13239 13240 -396 1162 0 c 2-1 --> 1 c (-b^{18, 22}_2 ∧ b^{18, 22}_1 ∧ -b^{18, 22}_0 ∧ -p_396) -> (-b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ b^{18, 23}_0) c in CNF: c b^{18, 22}_2 ∨ -b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ p_396 ∨ -b^{18, 23}_2 c b^{18, 22}_2 ∨ -b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ p_396 ∨ -b^{18, 23}_1 c b^{18, 22}_2 ∨ -b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ p_396 ∨ b^{18, 23}_0 c in DIMACS: 13238 -13239 13240 396 -13241 0 13238 -13239 13240 396 -13242 0 13238 -13239 13240 396 13243 0 c 1-1 --> 0 c (-b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ b^{18, 22}_0 ∧ -p_396) -> (-b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ -b^{18, 23}_0) c in CNF: c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ p_396 ∨ -b^{18, 23}_2 c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ p_396 ∨ -b^{18, 23}_1 c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ p_396 ∨ -b^{18, 23}_0 c in DIMACS: 13238 13239 -13240 396 -13241 0 13238 13239 -13240 396 -13242 0 13238 13239 -13240 396 -13243 0 c 0-1 --> -1 c (-b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ -b^{18, 22}_0 ∧ -p_396) -> ( b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ b^{18, 23}_0) c in CNF: c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ p_396 ∨ b^{18, 23}_2 c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ p_396 ∨ -b^{18, 23}_1 c b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ p_396 ∨ b^{18, 23}_0 c in DIMACS: 13238 13239 13240 396 13241 0 13238 13239 13240 396 -13242 0 13238 13239 13240 396 13243 0 c -1-1 --> -2 c ( b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ b^{18, 22}_0 ∧ -p_396) -> ( b^{18, 23}_2 ∧ b^{18, 23}_1 ∧ -b^{18, 23}_0) c in CNF: c -b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ p_396 ∨ b^{18, 23}_2 c -b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ p_396 ∨ b^{18, 23}_1 c -b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ p_396 ∨ -b^{18, 23}_0 c in DIMACS: -13238 13239 -13240 396 13241 0 -13238 13239 -13240 396 13242 0 -13238 13239 -13240 396 -13243 0 c -2-1 --> break c ( b^{18, 22}_2 ∧ b^{18, 22}_1 ∧ -b^{18, 22}_0 ∧ -p_396) -> break c in CNF: c -b^{18, 22}_2 ∨ -b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ p_396 ∨ break c in DIMACS: -13238 -13239 13240 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 22}_2 ∧ -b^{18, 22}_1 ∧ -b^{18, 22}_0 ∧ true) c in CNF: c -b^{18, 22}_2 ∨ b^{18, 22}_1 ∨ b^{18, 22}_0 ∨ false c in DIMACS: -13238 13239 13240 0 c 3 does not represent an automaton state. c -(-b^{18, 22}_2 ∧ b^{18, 22}_1 ∧ b^{18, 22}_0 ∧ true) c in CNF: c b^{18, 22}_2 ∨ -b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ false c in DIMACS: 13238 -13239 -13240 0 c -3 does not represent an automaton state. c -( b^{18, 22}_2 ∧ b^{18, 22}_1 ∧ b^{18, 22}_0 ∧ true) c in CNF: c -b^{18, 22}_2 ∨ -b^{18, 22}_1 ∨ -b^{18, 22}_0 ∨ false c in DIMACS: -13238 -13239 -13240 0 c i = 23 c -2+1 --> -1 c ( b^{18, 23}_2 ∧ b^{18, 23}_1 ∧ -b^{18, 23}_0 ∧ p_414) -> ( b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ b^{18, 24}_0) c in CNF: c -b^{18, 23}_2 ∨ -b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ -p_414 ∨ b^{18, 24}_2 c -b^{18, 23}_2 ∨ -b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ -p_414 ∨ -b^{18, 24}_1 c -b^{18, 23}_2 ∨ -b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ -p_414 ∨ b^{18, 24}_0 c in DIMACS: -13241 -13242 13243 -414 13244 0 -13241 -13242 13243 -414 -13245 0 -13241 -13242 13243 -414 13246 0 c -1+1 --> 0 c ( b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ b^{18, 23}_0 ∧ p_414) -> (-b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ -b^{18, 24}_0) c in CNF: c -b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ -p_414 ∨ -b^{18, 24}_2 c -b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ -p_414 ∨ -b^{18, 24}_1 c -b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ -p_414 ∨ -b^{18, 24}_0 c in DIMACS: -13241 13242 -13243 -414 -13244 0 -13241 13242 -13243 -414 -13245 0 -13241 13242 -13243 -414 -13246 0 c 0+1 --> 1 c (-b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ -b^{18, 23}_0 ∧ p_414) -> (-b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ b^{18, 24}_0) c in CNF: c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ -p_414 ∨ -b^{18, 24}_2 c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ -p_414 ∨ -b^{18, 24}_1 c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ -p_414 ∨ b^{18, 24}_0 c in DIMACS: 13241 13242 13243 -414 -13244 0 13241 13242 13243 -414 -13245 0 13241 13242 13243 -414 13246 0 c 1+1 --> 2 c (-b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ b^{18, 23}_0 ∧ p_414) -> (-b^{18, 24}_2 ∧ b^{18, 24}_1 ∧ -b^{18, 24}_0) c in CNF: c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ -p_414 ∨ -b^{18, 24}_2 c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ -p_414 ∨ b^{18, 24}_1 c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ -p_414 ∨ -b^{18, 24}_0 c in DIMACS: 13241 13242 -13243 -414 -13244 0 13241 13242 -13243 -414 13245 0 13241 13242 -13243 -414 -13246 0 c 2+1 --> break c (-b^{18, 23}_2 ∧ b^{18, 23}_1 ∧ -b^{18, 23}_0 ∧ p_414) -> break c in CNF: c b^{18, 23}_2 ∨ -b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ -p_414 ∨ break c in DIMACS: 13241 -13242 13243 -414 1162 0 c 2-1 --> 1 c (-b^{18, 23}_2 ∧ b^{18, 23}_1 ∧ -b^{18, 23}_0 ∧ -p_414) -> (-b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ b^{18, 24}_0) c in CNF: c b^{18, 23}_2 ∨ -b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ p_414 ∨ -b^{18, 24}_2 c b^{18, 23}_2 ∨ -b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ p_414 ∨ -b^{18, 24}_1 c b^{18, 23}_2 ∨ -b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ p_414 ∨ b^{18, 24}_0 c in DIMACS: 13241 -13242 13243 414 -13244 0 13241 -13242 13243 414 -13245 0 13241 -13242 13243 414 13246 0 c 1-1 --> 0 c (-b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ b^{18, 23}_0 ∧ -p_414) -> (-b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ -b^{18, 24}_0) c in CNF: c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ p_414 ∨ -b^{18, 24}_2 c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ p_414 ∨ -b^{18, 24}_1 c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ p_414 ∨ -b^{18, 24}_0 c in DIMACS: 13241 13242 -13243 414 -13244 0 13241 13242 -13243 414 -13245 0 13241 13242 -13243 414 -13246 0 c 0-1 --> -1 c (-b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ -b^{18, 23}_0 ∧ -p_414) -> ( b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ b^{18, 24}_0) c in CNF: c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ p_414 ∨ b^{18, 24}_2 c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ p_414 ∨ -b^{18, 24}_1 c b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ p_414 ∨ b^{18, 24}_0 c in DIMACS: 13241 13242 13243 414 13244 0 13241 13242 13243 414 -13245 0 13241 13242 13243 414 13246 0 c -1-1 --> -2 c ( b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ b^{18, 23}_0 ∧ -p_414) -> ( b^{18, 24}_2 ∧ b^{18, 24}_1 ∧ -b^{18, 24}_0) c in CNF: c -b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ p_414 ∨ b^{18, 24}_2 c -b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ p_414 ∨ b^{18, 24}_1 c -b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ p_414 ∨ -b^{18, 24}_0 c in DIMACS: -13241 13242 -13243 414 13244 0 -13241 13242 -13243 414 13245 0 -13241 13242 -13243 414 -13246 0 c -2-1 --> break c ( b^{18, 23}_2 ∧ b^{18, 23}_1 ∧ -b^{18, 23}_0 ∧ -p_414) -> break c in CNF: c -b^{18, 23}_2 ∨ -b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ p_414 ∨ break c in DIMACS: -13241 -13242 13243 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 23}_2 ∧ -b^{18, 23}_1 ∧ -b^{18, 23}_0 ∧ true) c in CNF: c -b^{18, 23}_2 ∨ b^{18, 23}_1 ∨ b^{18, 23}_0 ∨ false c in DIMACS: -13241 13242 13243 0 c 3 does not represent an automaton state. c -(-b^{18, 23}_2 ∧ b^{18, 23}_1 ∧ b^{18, 23}_0 ∧ true) c in CNF: c b^{18, 23}_2 ∨ -b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ false c in DIMACS: 13241 -13242 -13243 0 c -3 does not represent an automaton state. c -( b^{18, 23}_2 ∧ b^{18, 23}_1 ∧ b^{18, 23}_0 ∧ true) c in CNF: c -b^{18, 23}_2 ∨ -b^{18, 23}_1 ∨ -b^{18, 23}_0 ∨ false c in DIMACS: -13241 -13242 -13243 0 c i = 24 c -2+1 --> -1 c ( b^{18, 24}_2 ∧ b^{18, 24}_1 ∧ -b^{18, 24}_0 ∧ p_432) -> ( b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ b^{18, 25}_0) c in CNF: c -b^{18, 24}_2 ∨ -b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ -p_432 ∨ b^{18, 25}_2 c -b^{18, 24}_2 ∨ -b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ -p_432 ∨ -b^{18, 25}_1 c -b^{18, 24}_2 ∨ -b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ -p_432 ∨ b^{18, 25}_0 c in DIMACS: -13244 -13245 13246 -432 13247 0 -13244 -13245 13246 -432 -13248 0 -13244 -13245 13246 -432 13249 0 c -1+1 --> 0 c ( b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ b^{18, 24}_0 ∧ p_432) -> (-b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ -b^{18, 25}_0) c in CNF: c -b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ -p_432 ∨ -b^{18, 25}_2 c -b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ -p_432 ∨ -b^{18, 25}_1 c -b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ -p_432 ∨ -b^{18, 25}_0 c in DIMACS: -13244 13245 -13246 -432 -13247 0 -13244 13245 -13246 -432 -13248 0 -13244 13245 -13246 -432 -13249 0 c 0+1 --> 1 c (-b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ -b^{18, 24}_0 ∧ p_432) -> (-b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ b^{18, 25}_0) c in CNF: c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ -p_432 ∨ -b^{18, 25}_2 c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ -p_432 ∨ -b^{18, 25}_1 c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ -p_432 ∨ b^{18, 25}_0 c in DIMACS: 13244 13245 13246 -432 -13247 0 13244 13245 13246 -432 -13248 0 13244 13245 13246 -432 13249 0 c 1+1 --> 2 c (-b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ b^{18, 24}_0 ∧ p_432) -> (-b^{18, 25}_2 ∧ b^{18, 25}_1 ∧ -b^{18, 25}_0) c in CNF: c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ -p_432 ∨ -b^{18, 25}_2 c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ -p_432 ∨ b^{18, 25}_1 c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ -p_432 ∨ -b^{18, 25}_0 c in DIMACS: 13244 13245 -13246 -432 -13247 0 13244 13245 -13246 -432 13248 0 13244 13245 -13246 -432 -13249 0 c 2+1 --> break c (-b^{18, 24}_2 ∧ b^{18, 24}_1 ∧ -b^{18, 24}_0 ∧ p_432) -> break c in CNF: c b^{18, 24}_2 ∨ -b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ -p_432 ∨ break c in DIMACS: 13244 -13245 13246 -432 1162 0 c 2-1 --> 1 c (-b^{18, 24}_2 ∧ b^{18, 24}_1 ∧ -b^{18, 24}_0 ∧ -p_432) -> (-b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ b^{18, 25}_0) c in CNF: c b^{18, 24}_2 ∨ -b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ p_432 ∨ -b^{18, 25}_2 c b^{18, 24}_2 ∨ -b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ p_432 ∨ -b^{18, 25}_1 c b^{18, 24}_2 ∨ -b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ p_432 ∨ b^{18, 25}_0 c in DIMACS: 13244 -13245 13246 432 -13247 0 13244 -13245 13246 432 -13248 0 13244 -13245 13246 432 13249 0 c 1-1 --> 0 c (-b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ b^{18, 24}_0 ∧ -p_432) -> (-b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ -b^{18, 25}_0) c in CNF: c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ p_432 ∨ -b^{18, 25}_2 c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ p_432 ∨ -b^{18, 25}_1 c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ p_432 ∨ -b^{18, 25}_0 c in DIMACS: 13244 13245 -13246 432 -13247 0 13244 13245 -13246 432 -13248 0 13244 13245 -13246 432 -13249 0 c 0-1 --> -1 c (-b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ -b^{18, 24}_0 ∧ -p_432) -> ( b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ b^{18, 25}_0) c in CNF: c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ p_432 ∨ b^{18, 25}_2 c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ p_432 ∨ -b^{18, 25}_1 c b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ p_432 ∨ b^{18, 25}_0 c in DIMACS: 13244 13245 13246 432 13247 0 13244 13245 13246 432 -13248 0 13244 13245 13246 432 13249 0 c -1-1 --> -2 c ( b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ b^{18, 24}_0 ∧ -p_432) -> ( b^{18, 25}_2 ∧ b^{18, 25}_1 ∧ -b^{18, 25}_0) c in CNF: c -b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ p_432 ∨ b^{18, 25}_2 c -b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ p_432 ∨ b^{18, 25}_1 c -b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ p_432 ∨ -b^{18, 25}_0 c in DIMACS: -13244 13245 -13246 432 13247 0 -13244 13245 -13246 432 13248 0 -13244 13245 -13246 432 -13249 0 c -2-1 --> break c ( b^{18, 24}_2 ∧ b^{18, 24}_1 ∧ -b^{18, 24}_0 ∧ -p_432) -> break c in CNF: c -b^{18, 24}_2 ∨ -b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ p_432 ∨ break c in DIMACS: -13244 -13245 13246 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 24}_2 ∧ -b^{18, 24}_1 ∧ -b^{18, 24}_0 ∧ true) c in CNF: c -b^{18, 24}_2 ∨ b^{18, 24}_1 ∨ b^{18, 24}_0 ∨ false c in DIMACS: -13244 13245 13246 0 c 3 does not represent an automaton state. c -(-b^{18, 24}_2 ∧ b^{18, 24}_1 ∧ b^{18, 24}_0 ∧ true) c in CNF: c b^{18, 24}_2 ∨ -b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ false c in DIMACS: 13244 -13245 -13246 0 c -3 does not represent an automaton state. c -( b^{18, 24}_2 ∧ b^{18, 24}_1 ∧ b^{18, 24}_0 ∧ true) c in CNF: c -b^{18, 24}_2 ∨ -b^{18, 24}_1 ∨ -b^{18, 24}_0 ∨ false c in DIMACS: -13244 -13245 -13246 0 c i = 25 c -2+1 --> -1 c ( b^{18, 25}_2 ∧ b^{18, 25}_1 ∧ -b^{18, 25}_0 ∧ p_450) -> ( b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ b^{18, 26}_0) c in CNF: c -b^{18, 25}_2 ∨ -b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ -p_450 ∨ b^{18, 26}_2 c -b^{18, 25}_2 ∨ -b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ -p_450 ∨ -b^{18, 26}_1 c -b^{18, 25}_2 ∨ -b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ -p_450 ∨ b^{18, 26}_0 c in DIMACS: -13247 -13248 13249 -450 13250 0 -13247 -13248 13249 -450 -13251 0 -13247 -13248 13249 -450 13252 0 c -1+1 --> 0 c ( b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ b^{18, 25}_0 ∧ p_450) -> (-b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ -b^{18, 26}_0) c in CNF: c -b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ -p_450 ∨ -b^{18, 26}_2 c -b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ -p_450 ∨ -b^{18, 26}_1 c -b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ -p_450 ∨ -b^{18, 26}_0 c in DIMACS: -13247 13248 -13249 -450 -13250 0 -13247 13248 -13249 -450 -13251 0 -13247 13248 -13249 -450 -13252 0 c 0+1 --> 1 c (-b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ -b^{18, 25}_0 ∧ p_450) -> (-b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ b^{18, 26}_0) c in CNF: c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ -p_450 ∨ -b^{18, 26}_2 c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ -p_450 ∨ -b^{18, 26}_1 c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ -p_450 ∨ b^{18, 26}_0 c in DIMACS: 13247 13248 13249 -450 -13250 0 13247 13248 13249 -450 -13251 0 13247 13248 13249 -450 13252 0 c 1+1 --> 2 c (-b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ b^{18, 25}_0 ∧ p_450) -> (-b^{18, 26}_2 ∧ b^{18, 26}_1 ∧ -b^{18, 26}_0) c in CNF: c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ -p_450 ∨ -b^{18, 26}_2 c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ -p_450 ∨ b^{18, 26}_1 c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ -p_450 ∨ -b^{18, 26}_0 c in DIMACS: 13247 13248 -13249 -450 -13250 0 13247 13248 -13249 -450 13251 0 13247 13248 -13249 -450 -13252 0 c 2+1 --> break c (-b^{18, 25}_2 ∧ b^{18, 25}_1 ∧ -b^{18, 25}_0 ∧ p_450) -> break c in CNF: c b^{18, 25}_2 ∨ -b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ -p_450 ∨ break c in DIMACS: 13247 -13248 13249 -450 1162 0 c 2-1 --> 1 c (-b^{18, 25}_2 ∧ b^{18, 25}_1 ∧ -b^{18, 25}_0 ∧ -p_450) -> (-b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ b^{18, 26}_0) c in CNF: c b^{18, 25}_2 ∨ -b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ p_450 ∨ -b^{18, 26}_2 c b^{18, 25}_2 ∨ -b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ p_450 ∨ -b^{18, 26}_1 c b^{18, 25}_2 ∨ -b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ p_450 ∨ b^{18, 26}_0 c in DIMACS: 13247 -13248 13249 450 -13250 0 13247 -13248 13249 450 -13251 0 13247 -13248 13249 450 13252 0 c 1-1 --> 0 c (-b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ b^{18, 25}_0 ∧ -p_450) -> (-b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ -b^{18, 26}_0) c in CNF: c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ p_450 ∨ -b^{18, 26}_2 c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ p_450 ∨ -b^{18, 26}_1 c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ p_450 ∨ -b^{18, 26}_0 c in DIMACS: 13247 13248 -13249 450 -13250 0 13247 13248 -13249 450 -13251 0 13247 13248 -13249 450 -13252 0 c 0-1 --> -1 c (-b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ -b^{18, 25}_0 ∧ -p_450) -> ( b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ b^{18, 26}_0) c in CNF: c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ p_450 ∨ b^{18, 26}_2 c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ p_450 ∨ -b^{18, 26}_1 c b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ p_450 ∨ b^{18, 26}_0 c in DIMACS: 13247 13248 13249 450 13250 0 13247 13248 13249 450 -13251 0 13247 13248 13249 450 13252 0 c -1-1 --> -2 c ( b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ b^{18, 25}_0 ∧ -p_450) -> ( b^{18, 26}_2 ∧ b^{18, 26}_1 ∧ -b^{18, 26}_0) c in CNF: c -b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ p_450 ∨ b^{18, 26}_2 c -b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ p_450 ∨ b^{18, 26}_1 c -b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ p_450 ∨ -b^{18, 26}_0 c in DIMACS: -13247 13248 -13249 450 13250 0 -13247 13248 -13249 450 13251 0 -13247 13248 -13249 450 -13252 0 c -2-1 --> break c ( b^{18, 25}_2 ∧ b^{18, 25}_1 ∧ -b^{18, 25}_0 ∧ -p_450) -> break c in CNF: c -b^{18, 25}_2 ∨ -b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ p_450 ∨ break c in DIMACS: -13247 -13248 13249 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 25}_2 ∧ -b^{18, 25}_1 ∧ -b^{18, 25}_0 ∧ true) c in CNF: c -b^{18, 25}_2 ∨ b^{18, 25}_1 ∨ b^{18, 25}_0 ∨ false c in DIMACS: -13247 13248 13249 0 c 3 does not represent an automaton state. c -(-b^{18, 25}_2 ∧ b^{18, 25}_1 ∧ b^{18, 25}_0 ∧ true) c in CNF: c b^{18, 25}_2 ∨ -b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ false c in DIMACS: 13247 -13248 -13249 0 c -3 does not represent an automaton state. c -( b^{18, 25}_2 ∧ b^{18, 25}_1 ∧ b^{18, 25}_0 ∧ true) c in CNF: c -b^{18, 25}_2 ∨ -b^{18, 25}_1 ∨ -b^{18, 25}_0 ∨ false c in DIMACS: -13247 -13248 -13249 0 c i = 26 c -2+1 --> -1 c ( b^{18, 26}_2 ∧ b^{18, 26}_1 ∧ -b^{18, 26}_0 ∧ p_468) -> ( b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ b^{18, 27}_0) c in CNF: c -b^{18, 26}_2 ∨ -b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ -p_468 ∨ b^{18, 27}_2 c -b^{18, 26}_2 ∨ -b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ -p_468 ∨ -b^{18, 27}_1 c -b^{18, 26}_2 ∨ -b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ -p_468 ∨ b^{18, 27}_0 c in DIMACS: -13250 -13251 13252 -468 13253 0 -13250 -13251 13252 -468 -13254 0 -13250 -13251 13252 -468 13255 0 c -1+1 --> 0 c ( b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ b^{18, 26}_0 ∧ p_468) -> (-b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ -b^{18, 27}_0) c in CNF: c -b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ -p_468 ∨ -b^{18, 27}_2 c -b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ -p_468 ∨ -b^{18, 27}_1 c -b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ -p_468 ∨ -b^{18, 27}_0 c in DIMACS: -13250 13251 -13252 -468 -13253 0 -13250 13251 -13252 -468 -13254 0 -13250 13251 -13252 -468 -13255 0 c 0+1 --> 1 c (-b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ -b^{18, 26}_0 ∧ p_468) -> (-b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ b^{18, 27}_0) c in CNF: c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ -p_468 ∨ -b^{18, 27}_2 c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ -p_468 ∨ -b^{18, 27}_1 c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ -p_468 ∨ b^{18, 27}_0 c in DIMACS: 13250 13251 13252 -468 -13253 0 13250 13251 13252 -468 -13254 0 13250 13251 13252 -468 13255 0 c 1+1 --> 2 c (-b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ b^{18, 26}_0 ∧ p_468) -> (-b^{18, 27}_2 ∧ b^{18, 27}_1 ∧ -b^{18, 27}_0) c in CNF: c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ -p_468 ∨ -b^{18, 27}_2 c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ -p_468 ∨ b^{18, 27}_1 c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ -p_468 ∨ -b^{18, 27}_0 c in DIMACS: 13250 13251 -13252 -468 -13253 0 13250 13251 -13252 -468 13254 0 13250 13251 -13252 -468 -13255 0 c 2+1 --> break c (-b^{18, 26}_2 ∧ b^{18, 26}_1 ∧ -b^{18, 26}_0 ∧ p_468) -> break c in CNF: c b^{18, 26}_2 ∨ -b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ -p_468 ∨ break c in DIMACS: 13250 -13251 13252 -468 1162 0 c 2-1 --> 1 c (-b^{18, 26}_2 ∧ b^{18, 26}_1 ∧ -b^{18, 26}_0 ∧ -p_468) -> (-b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ b^{18, 27}_0) c in CNF: c b^{18, 26}_2 ∨ -b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ p_468 ∨ -b^{18, 27}_2 c b^{18, 26}_2 ∨ -b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ p_468 ∨ -b^{18, 27}_1 c b^{18, 26}_2 ∨ -b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ p_468 ∨ b^{18, 27}_0 c in DIMACS: 13250 -13251 13252 468 -13253 0 13250 -13251 13252 468 -13254 0 13250 -13251 13252 468 13255 0 c 1-1 --> 0 c (-b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ b^{18, 26}_0 ∧ -p_468) -> (-b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ -b^{18, 27}_0) c in CNF: c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ p_468 ∨ -b^{18, 27}_2 c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ p_468 ∨ -b^{18, 27}_1 c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ p_468 ∨ -b^{18, 27}_0 c in DIMACS: 13250 13251 -13252 468 -13253 0 13250 13251 -13252 468 -13254 0 13250 13251 -13252 468 -13255 0 c 0-1 --> -1 c (-b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ -b^{18, 26}_0 ∧ -p_468) -> ( b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ b^{18, 27}_0) c in CNF: c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ p_468 ∨ b^{18, 27}_2 c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ p_468 ∨ -b^{18, 27}_1 c b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ p_468 ∨ b^{18, 27}_0 c in DIMACS: 13250 13251 13252 468 13253 0 13250 13251 13252 468 -13254 0 13250 13251 13252 468 13255 0 c -1-1 --> -2 c ( b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ b^{18, 26}_0 ∧ -p_468) -> ( b^{18, 27}_2 ∧ b^{18, 27}_1 ∧ -b^{18, 27}_0) c in CNF: c -b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ p_468 ∨ b^{18, 27}_2 c -b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ p_468 ∨ b^{18, 27}_1 c -b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ p_468 ∨ -b^{18, 27}_0 c in DIMACS: -13250 13251 -13252 468 13253 0 -13250 13251 -13252 468 13254 0 -13250 13251 -13252 468 -13255 0 c -2-1 --> break c ( b^{18, 26}_2 ∧ b^{18, 26}_1 ∧ -b^{18, 26}_0 ∧ -p_468) -> break c in CNF: c -b^{18, 26}_2 ∨ -b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ p_468 ∨ break c in DIMACS: -13250 -13251 13252 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 26}_2 ∧ -b^{18, 26}_1 ∧ -b^{18, 26}_0 ∧ true) c in CNF: c -b^{18, 26}_2 ∨ b^{18, 26}_1 ∨ b^{18, 26}_0 ∨ false c in DIMACS: -13250 13251 13252 0 c 3 does not represent an automaton state. c -(-b^{18, 26}_2 ∧ b^{18, 26}_1 ∧ b^{18, 26}_0 ∧ true) c in CNF: c b^{18, 26}_2 ∨ -b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ false c in DIMACS: 13250 -13251 -13252 0 c -3 does not represent an automaton state. c -( b^{18, 26}_2 ∧ b^{18, 26}_1 ∧ b^{18, 26}_0 ∧ true) c in CNF: c -b^{18, 26}_2 ∨ -b^{18, 26}_1 ∨ -b^{18, 26}_0 ∨ false c in DIMACS: -13250 -13251 -13252 0 c i = 27 c -2+1 --> -1 c ( b^{18, 27}_2 ∧ b^{18, 27}_1 ∧ -b^{18, 27}_0 ∧ p_486) -> ( b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ b^{18, 28}_0) c in CNF: c -b^{18, 27}_2 ∨ -b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ -p_486 ∨ b^{18, 28}_2 c -b^{18, 27}_2 ∨ -b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ -p_486 ∨ -b^{18, 28}_1 c -b^{18, 27}_2 ∨ -b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ -p_486 ∨ b^{18, 28}_0 c in DIMACS: -13253 -13254 13255 -486 13256 0 -13253 -13254 13255 -486 -13257 0 -13253 -13254 13255 -486 13258 0 c -1+1 --> 0 c ( b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ b^{18, 27}_0 ∧ p_486) -> (-b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ -b^{18, 28}_0) c in CNF: c -b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ -p_486 ∨ -b^{18, 28}_2 c -b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ -p_486 ∨ -b^{18, 28}_1 c -b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ -p_486 ∨ -b^{18, 28}_0 c in DIMACS: -13253 13254 -13255 -486 -13256 0 -13253 13254 -13255 -486 -13257 0 -13253 13254 -13255 -486 -13258 0 c 0+1 --> 1 c (-b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ -b^{18, 27}_0 ∧ p_486) -> (-b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ b^{18, 28}_0) c in CNF: c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ -p_486 ∨ -b^{18, 28}_2 c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ -p_486 ∨ -b^{18, 28}_1 c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ -p_486 ∨ b^{18, 28}_0 c in DIMACS: 13253 13254 13255 -486 -13256 0 13253 13254 13255 -486 -13257 0 13253 13254 13255 -486 13258 0 c 1+1 --> 2 c (-b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ b^{18, 27}_0 ∧ p_486) -> (-b^{18, 28}_2 ∧ b^{18, 28}_1 ∧ -b^{18, 28}_0) c in CNF: c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ -p_486 ∨ -b^{18, 28}_2 c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ -p_486 ∨ b^{18, 28}_1 c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ -p_486 ∨ -b^{18, 28}_0 c in DIMACS: 13253 13254 -13255 -486 -13256 0 13253 13254 -13255 -486 13257 0 13253 13254 -13255 -486 -13258 0 c 2+1 --> break c (-b^{18, 27}_2 ∧ b^{18, 27}_1 ∧ -b^{18, 27}_0 ∧ p_486) -> break c in CNF: c b^{18, 27}_2 ∨ -b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ -p_486 ∨ break c in DIMACS: 13253 -13254 13255 -486 1162 0 c 2-1 --> 1 c (-b^{18, 27}_2 ∧ b^{18, 27}_1 ∧ -b^{18, 27}_0 ∧ -p_486) -> (-b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ b^{18, 28}_0) c in CNF: c b^{18, 27}_2 ∨ -b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ p_486 ∨ -b^{18, 28}_2 c b^{18, 27}_2 ∨ -b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ p_486 ∨ -b^{18, 28}_1 c b^{18, 27}_2 ∨ -b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ p_486 ∨ b^{18, 28}_0 c in DIMACS: 13253 -13254 13255 486 -13256 0 13253 -13254 13255 486 -13257 0 13253 -13254 13255 486 13258 0 c 1-1 --> 0 c (-b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ b^{18, 27}_0 ∧ -p_486) -> (-b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ -b^{18, 28}_0) c in CNF: c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ p_486 ∨ -b^{18, 28}_2 c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ p_486 ∨ -b^{18, 28}_1 c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ p_486 ∨ -b^{18, 28}_0 c in DIMACS: 13253 13254 -13255 486 -13256 0 13253 13254 -13255 486 -13257 0 13253 13254 -13255 486 -13258 0 c 0-1 --> -1 c (-b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ -b^{18, 27}_0 ∧ -p_486) -> ( b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ b^{18, 28}_0) c in CNF: c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ p_486 ∨ b^{18, 28}_2 c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ p_486 ∨ -b^{18, 28}_1 c b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ p_486 ∨ b^{18, 28}_0 c in DIMACS: 13253 13254 13255 486 13256 0 13253 13254 13255 486 -13257 0 13253 13254 13255 486 13258 0 c -1-1 --> -2 c ( b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ b^{18, 27}_0 ∧ -p_486) -> ( b^{18, 28}_2 ∧ b^{18, 28}_1 ∧ -b^{18, 28}_0) c in CNF: c -b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ p_486 ∨ b^{18, 28}_2 c -b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ p_486 ∨ b^{18, 28}_1 c -b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ p_486 ∨ -b^{18, 28}_0 c in DIMACS: -13253 13254 -13255 486 13256 0 -13253 13254 -13255 486 13257 0 -13253 13254 -13255 486 -13258 0 c -2-1 --> break c ( b^{18, 27}_2 ∧ b^{18, 27}_1 ∧ -b^{18, 27}_0 ∧ -p_486) -> break c in CNF: c -b^{18, 27}_2 ∨ -b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ p_486 ∨ break c in DIMACS: -13253 -13254 13255 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 27}_2 ∧ -b^{18, 27}_1 ∧ -b^{18, 27}_0 ∧ true) c in CNF: c -b^{18, 27}_2 ∨ b^{18, 27}_1 ∨ b^{18, 27}_0 ∨ false c in DIMACS: -13253 13254 13255 0 c 3 does not represent an automaton state. c -(-b^{18, 27}_2 ∧ b^{18, 27}_1 ∧ b^{18, 27}_0 ∧ true) c in CNF: c b^{18, 27}_2 ∨ -b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ false c in DIMACS: 13253 -13254 -13255 0 c -3 does not represent an automaton state. c -( b^{18, 27}_2 ∧ b^{18, 27}_1 ∧ b^{18, 27}_0 ∧ true) c in CNF: c -b^{18, 27}_2 ∨ -b^{18, 27}_1 ∨ -b^{18, 27}_0 ∨ false c in DIMACS: -13253 -13254 -13255 0 c i = 28 c -2+1 --> -1 c ( b^{18, 28}_2 ∧ b^{18, 28}_1 ∧ -b^{18, 28}_0 ∧ p_504) -> ( b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ b^{18, 29}_0) c in CNF: c -b^{18, 28}_2 ∨ -b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ -p_504 ∨ b^{18, 29}_2 c -b^{18, 28}_2 ∨ -b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ -p_504 ∨ -b^{18, 29}_1 c -b^{18, 28}_2 ∨ -b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ -p_504 ∨ b^{18, 29}_0 c in DIMACS: -13256 -13257 13258 -504 13259 0 -13256 -13257 13258 -504 -13260 0 -13256 -13257 13258 -504 13261 0 c -1+1 --> 0 c ( b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ b^{18, 28}_0 ∧ p_504) -> (-b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ -b^{18, 29}_0) c in CNF: c -b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ -p_504 ∨ -b^{18, 29}_2 c -b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ -p_504 ∨ -b^{18, 29}_1 c -b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ -p_504 ∨ -b^{18, 29}_0 c in DIMACS: -13256 13257 -13258 -504 -13259 0 -13256 13257 -13258 -504 -13260 0 -13256 13257 -13258 -504 -13261 0 c 0+1 --> 1 c (-b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ -b^{18, 28}_0 ∧ p_504) -> (-b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ b^{18, 29}_0) c in CNF: c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ -p_504 ∨ -b^{18, 29}_2 c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ -p_504 ∨ -b^{18, 29}_1 c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ -p_504 ∨ b^{18, 29}_0 c in DIMACS: 13256 13257 13258 -504 -13259 0 13256 13257 13258 -504 -13260 0 13256 13257 13258 -504 13261 0 c 1+1 --> 2 c (-b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ b^{18, 28}_0 ∧ p_504) -> (-b^{18, 29}_2 ∧ b^{18, 29}_1 ∧ -b^{18, 29}_0) c in CNF: c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ -p_504 ∨ -b^{18, 29}_2 c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ -p_504 ∨ b^{18, 29}_1 c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ -p_504 ∨ -b^{18, 29}_0 c in DIMACS: 13256 13257 -13258 -504 -13259 0 13256 13257 -13258 -504 13260 0 13256 13257 -13258 -504 -13261 0 c 2+1 --> break c (-b^{18, 28}_2 ∧ b^{18, 28}_1 ∧ -b^{18, 28}_0 ∧ p_504) -> break c in CNF: c b^{18, 28}_2 ∨ -b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ -p_504 ∨ break c in DIMACS: 13256 -13257 13258 -504 1162 0 c 2-1 --> 1 c (-b^{18, 28}_2 ∧ b^{18, 28}_1 ∧ -b^{18, 28}_0 ∧ -p_504) -> (-b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ b^{18, 29}_0) c in CNF: c b^{18, 28}_2 ∨ -b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ p_504 ∨ -b^{18, 29}_2 c b^{18, 28}_2 ∨ -b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ p_504 ∨ -b^{18, 29}_1 c b^{18, 28}_2 ∨ -b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ p_504 ∨ b^{18, 29}_0 c in DIMACS: 13256 -13257 13258 504 -13259 0 13256 -13257 13258 504 -13260 0 13256 -13257 13258 504 13261 0 c 1-1 --> 0 c (-b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ b^{18, 28}_0 ∧ -p_504) -> (-b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ -b^{18, 29}_0) c in CNF: c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ p_504 ∨ -b^{18, 29}_2 c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ p_504 ∨ -b^{18, 29}_1 c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ p_504 ∨ -b^{18, 29}_0 c in DIMACS: 13256 13257 -13258 504 -13259 0 13256 13257 -13258 504 -13260 0 13256 13257 -13258 504 -13261 0 c 0-1 --> -1 c (-b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ -b^{18, 28}_0 ∧ -p_504) -> ( b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ b^{18, 29}_0) c in CNF: c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ p_504 ∨ b^{18, 29}_2 c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ p_504 ∨ -b^{18, 29}_1 c b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ p_504 ∨ b^{18, 29}_0 c in DIMACS: 13256 13257 13258 504 13259 0 13256 13257 13258 504 -13260 0 13256 13257 13258 504 13261 0 c -1-1 --> -2 c ( b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ b^{18, 28}_0 ∧ -p_504) -> ( b^{18, 29}_2 ∧ b^{18, 29}_1 ∧ -b^{18, 29}_0) c in CNF: c -b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ p_504 ∨ b^{18, 29}_2 c -b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ p_504 ∨ b^{18, 29}_1 c -b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ p_504 ∨ -b^{18, 29}_0 c in DIMACS: -13256 13257 -13258 504 13259 0 -13256 13257 -13258 504 13260 0 -13256 13257 -13258 504 -13261 0 c -2-1 --> break c ( b^{18, 28}_2 ∧ b^{18, 28}_1 ∧ -b^{18, 28}_0 ∧ -p_504) -> break c in CNF: c -b^{18, 28}_2 ∨ -b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ p_504 ∨ break c in DIMACS: -13256 -13257 13258 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 28}_2 ∧ -b^{18, 28}_1 ∧ -b^{18, 28}_0 ∧ true) c in CNF: c -b^{18, 28}_2 ∨ b^{18, 28}_1 ∨ b^{18, 28}_0 ∨ false c in DIMACS: -13256 13257 13258 0 c 3 does not represent an automaton state. c -(-b^{18, 28}_2 ∧ b^{18, 28}_1 ∧ b^{18, 28}_0 ∧ true) c in CNF: c b^{18, 28}_2 ∨ -b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ false c in DIMACS: 13256 -13257 -13258 0 c -3 does not represent an automaton state. c -( b^{18, 28}_2 ∧ b^{18, 28}_1 ∧ b^{18, 28}_0 ∧ true) c in CNF: c -b^{18, 28}_2 ∨ -b^{18, 28}_1 ∨ -b^{18, 28}_0 ∨ false c in DIMACS: -13256 -13257 -13258 0 c i = 29 c -2+1 --> -1 c ( b^{18, 29}_2 ∧ b^{18, 29}_1 ∧ -b^{18, 29}_0 ∧ p_522) -> ( b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ b^{18, 30}_0) c in CNF: c -b^{18, 29}_2 ∨ -b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ -p_522 ∨ b^{18, 30}_2 c -b^{18, 29}_2 ∨ -b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ -p_522 ∨ -b^{18, 30}_1 c -b^{18, 29}_2 ∨ -b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ -p_522 ∨ b^{18, 30}_0 c in DIMACS: -13259 -13260 13261 -522 13262 0 -13259 -13260 13261 -522 -13263 0 -13259 -13260 13261 -522 13264 0 c -1+1 --> 0 c ( b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ b^{18, 29}_0 ∧ p_522) -> (-b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ -b^{18, 30}_0) c in CNF: c -b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ -p_522 ∨ -b^{18, 30}_2 c -b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ -p_522 ∨ -b^{18, 30}_1 c -b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ -p_522 ∨ -b^{18, 30}_0 c in DIMACS: -13259 13260 -13261 -522 -13262 0 -13259 13260 -13261 -522 -13263 0 -13259 13260 -13261 -522 -13264 0 c 0+1 --> 1 c (-b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ -b^{18, 29}_0 ∧ p_522) -> (-b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ b^{18, 30}_0) c in CNF: c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ -p_522 ∨ -b^{18, 30}_2 c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ -p_522 ∨ -b^{18, 30}_1 c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ -p_522 ∨ b^{18, 30}_0 c in DIMACS: 13259 13260 13261 -522 -13262 0 13259 13260 13261 -522 -13263 0 13259 13260 13261 -522 13264 0 c 1+1 --> 2 c (-b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ b^{18, 29}_0 ∧ p_522) -> (-b^{18, 30}_2 ∧ b^{18, 30}_1 ∧ -b^{18, 30}_0) c in CNF: c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ -p_522 ∨ -b^{18, 30}_2 c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ -p_522 ∨ b^{18, 30}_1 c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ -p_522 ∨ -b^{18, 30}_0 c in DIMACS: 13259 13260 -13261 -522 -13262 0 13259 13260 -13261 -522 13263 0 13259 13260 -13261 -522 -13264 0 c 2+1 --> break c (-b^{18, 29}_2 ∧ b^{18, 29}_1 ∧ -b^{18, 29}_0 ∧ p_522) -> break c in CNF: c b^{18, 29}_2 ∨ -b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ -p_522 ∨ break c in DIMACS: 13259 -13260 13261 -522 1162 0 c 2-1 --> 1 c (-b^{18, 29}_2 ∧ b^{18, 29}_1 ∧ -b^{18, 29}_0 ∧ -p_522) -> (-b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ b^{18, 30}_0) c in CNF: c b^{18, 29}_2 ∨ -b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ p_522 ∨ -b^{18, 30}_2 c b^{18, 29}_2 ∨ -b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ p_522 ∨ -b^{18, 30}_1 c b^{18, 29}_2 ∨ -b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ p_522 ∨ b^{18, 30}_0 c in DIMACS: 13259 -13260 13261 522 -13262 0 13259 -13260 13261 522 -13263 0 13259 -13260 13261 522 13264 0 c 1-1 --> 0 c (-b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ b^{18, 29}_0 ∧ -p_522) -> (-b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ -b^{18, 30}_0) c in CNF: c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ p_522 ∨ -b^{18, 30}_2 c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ p_522 ∨ -b^{18, 30}_1 c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ p_522 ∨ -b^{18, 30}_0 c in DIMACS: 13259 13260 -13261 522 -13262 0 13259 13260 -13261 522 -13263 0 13259 13260 -13261 522 -13264 0 c 0-1 --> -1 c (-b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ -b^{18, 29}_0 ∧ -p_522) -> ( b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ b^{18, 30}_0) c in CNF: c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ p_522 ∨ b^{18, 30}_2 c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ p_522 ∨ -b^{18, 30}_1 c b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ p_522 ∨ b^{18, 30}_0 c in DIMACS: 13259 13260 13261 522 13262 0 13259 13260 13261 522 -13263 0 13259 13260 13261 522 13264 0 c -1-1 --> -2 c ( b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ b^{18, 29}_0 ∧ -p_522) -> ( b^{18, 30}_2 ∧ b^{18, 30}_1 ∧ -b^{18, 30}_0) c in CNF: c -b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ p_522 ∨ b^{18, 30}_2 c -b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ p_522 ∨ b^{18, 30}_1 c -b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ p_522 ∨ -b^{18, 30}_0 c in DIMACS: -13259 13260 -13261 522 13262 0 -13259 13260 -13261 522 13263 0 -13259 13260 -13261 522 -13264 0 c -2-1 --> break c ( b^{18, 29}_2 ∧ b^{18, 29}_1 ∧ -b^{18, 29}_0 ∧ -p_522) -> break c in CNF: c -b^{18, 29}_2 ∨ -b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ p_522 ∨ break c in DIMACS: -13259 -13260 13261 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 29}_2 ∧ -b^{18, 29}_1 ∧ -b^{18, 29}_0 ∧ true) c in CNF: c -b^{18, 29}_2 ∨ b^{18, 29}_1 ∨ b^{18, 29}_0 ∨ false c in DIMACS: -13259 13260 13261 0 c 3 does not represent an automaton state. c -(-b^{18, 29}_2 ∧ b^{18, 29}_1 ∧ b^{18, 29}_0 ∧ true) c in CNF: c b^{18, 29}_2 ∨ -b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ false c in DIMACS: 13259 -13260 -13261 0 c -3 does not represent an automaton state. c -( b^{18, 29}_2 ∧ b^{18, 29}_1 ∧ b^{18, 29}_0 ∧ true) c in CNF: c -b^{18, 29}_2 ∨ -b^{18, 29}_1 ∨ -b^{18, 29}_0 ∨ false c in DIMACS: -13259 -13260 -13261 0 c i = 30 c -2+1 --> -1 c ( b^{18, 30}_2 ∧ b^{18, 30}_1 ∧ -b^{18, 30}_0 ∧ p_540) -> ( b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ b^{18, 31}_0) c in CNF: c -b^{18, 30}_2 ∨ -b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ -p_540 ∨ b^{18, 31}_2 c -b^{18, 30}_2 ∨ -b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ -p_540 ∨ -b^{18, 31}_1 c -b^{18, 30}_2 ∨ -b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ -p_540 ∨ b^{18, 31}_0 c in DIMACS: -13262 -13263 13264 -540 13265 0 -13262 -13263 13264 -540 -13266 0 -13262 -13263 13264 -540 13267 0 c -1+1 --> 0 c ( b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ b^{18, 30}_0 ∧ p_540) -> (-b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ -b^{18, 31}_0) c in CNF: c -b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ -p_540 ∨ -b^{18, 31}_2 c -b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ -p_540 ∨ -b^{18, 31}_1 c -b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ -p_540 ∨ -b^{18, 31}_0 c in DIMACS: -13262 13263 -13264 -540 -13265 0 -13262 13263 -13264 -540 -13266 0 -13262 13263 -13264 -540 -13267 0 c 0+1 --> 1 c (-b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ -b^{18, 30}_0 ∧ p_540) -> (-b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ b^{18, 31}_0) c in CNF: c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ -p_540 ∨ -b^{18, 31}_2 c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ -p_540 ∨ -b^{18, 31}_1 c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ -p_540 ∨ b^{18, 31}_0 c in DIMACS: 13262 13263 13264 -540 -13265 0 13262 13263 13264 -540 -13266 0 13262 13263 13264 -540 13267 0 c 1+1 --> 2 c (-b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ b^{18, 30}_0 ∧ p_540) -> (-b^{18, 31}_2 ∧ b^{18, 31}_1 ∧ -b^{18, 31}_0) c in CNF: c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ -p_540 ∨ -b^{18, 31}_2 c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ -p_540 ∨ b^{18, 31}_1 c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ -p_540 ∨ -b^{18, 31}_0 c in DIMACS: 13262 13263 -13264 -540 -13265 0 13262 13263 -13264 -540 13266 0 13262 13263 -13264 -540 -13267 0 c 2+1 --> break c (-b^{18, 30}_2 ∧ b^{18, 30}_1 ∧ -b^{18, 30}_0 ∧ p_540) -> break c in CNF: c b^{18, 30}_2 ∨ -b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ -p_540 ∨ break c in DIMACS: 13262 -13263 13264 -540 1162 0 c 2-1 --> 1 c (-b^{18, 30}_2 ∧ b^{18, 30}_1 ∧ -b^{18, 30}_0 ∧ -p_540) -> (-b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ b^{18, 31}_0) c in CNF: c b^{18, 30}_2 ∨ -b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ p_540 ∨ -b^{18, 31}_2 c b^{18, 30}_2 ∨ -b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ p_540 ∨ -b^{18, 31}_1 c b^{18, 30}_2 ∨ -b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ p_540 ∨ b^{18, 31}_0 c in DIMACS: 13262 -13263 13264 540 -13265 0 13262 -13263 13264 540 -13266 0 13262 -13263 13264 540 13267 0 c 1-1 --> 0 c (-b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ b^{18, 30}_0 ∧ -p_540) -> (-b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ -b^{18, 31}_0) c in CNF: c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ p_540 ∨ -b^{18, 31}_2 c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ p_540 ∨ -b^{18, 31}_1 c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ p_540 ∨ -b^{18, 31}_0 c in DIMACS: 13262 13263 -13264 540 -13265 0 13262 13263 -13264 540 -13266 0 13262 13263 -13264 540 -13267 0 c 0-1 --> -1 c (-b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ -b^{18, 30}_0 ∧ -p_540) -> ( b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ b^{18, 31}_0) c in CNF: c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ p_540 ∨ b^{18, 31}_2 c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ p_540 ∨ -b^{18, 31}_1 c b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ p_540 ∨ b^{18, 31}_0 c in DIMACS: 13262 13263 13264 540 13265 0 13262 13263 13264 540 -13266 0 13262 13263 13264 540 13267 0 c -1-1 --> -2 c ( b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ b^{18, 30}_0 ∧ -p_540) -> ( b^{18, 31}_2 ∧ b^{18, 31}_1 ∧ -b^{18, 31}_0) c in CNF: c -b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ p_540 ∨ b^{18, 31}_2 c -b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ p_540 ∨ b^{18, 31}_1 c -b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ p_540 ∨ -b^{18, 31}_0 c in DIMACS: -13262 13263 -13264 540 13265 0 -13262 13263 -13264 540 13266 0 -13262 13263 -13264 540 -13267 0 c -2-1 --> break c ( b^{18, 30}_2 ∧ b^{18, 30}_1 ∧ -b^{18, 30}_0 ∧ -p_540) -> break c in CNF: c -b^{18, 30}_2 ∨ -b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ p_540 ∨ break c in DIMACS: -13262 -13263 13264 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 30}_2 ∧ -b^{18, 30}_1 ∧ -b^{18, 30}_0 ∧ true) c in CNF: c -b^{18, 30}_2 ∨ b^{18, 30}_1 ∨ b^{18, 30}_0 ∨ false c in DIMACS: -13262 13263 13264 0 c 3 does not represent an automaton state. c -(-b^{18, 30}_2 ∧ b^{18, 30}_1 ∧ b^{18, 30}_0 ∧ true) c in CNF: c b^{18, 30}_2 ∨ -b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ false c in DIMACS: 13262 -13263 -13264 0 c -3 does not represent an automaton state. c -( b^{18, 30}_2 ∧ b^{18, 30}_1 ∧ b^{18, 30}_0 ∧ true) c in CNF: c -b^{18, 30}_2 ∨ -b^{18, 30}_1 ∨ -b^{18, 30}_0 ∨ false c in DIMACS: -13262 -13263 -13264 0 c i = 31 c -2+1 --> -1 c ( b^{18, 31}_2 ∧ b^{18, 31}_1 ∧ -b^{18, 31}_0 ∧ p_558) -> ( b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ b^{18, 32}_0) c in CNF: c -b^{18, 31}_2 ∨ -b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ -p_558 ∨ b^{18, 32}_2 c -b^{18, 31}_2 ∨ -b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ -p_558 ∨ -b^{18, 32}_1 c -b^{18, 31}_2 ∨ -b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ -p_558 ∨ b^{18, 32}_0 c in DIMACS: -13265 -13266 13267 -558 13268 0 -13265 -13266 13267 -558 -13269 0 -13265 -13266 13267 -558 13270 0 c -1+1 --> 0 c ( b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ b^{18, 31}_0 ∧ p_558) -> (-b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ -b^{18, 32}_0) c in CNF: c -b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ -p_558 ∨ -b^{18, 32}_2 c -b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ -p_558 ∨ -b^{18, 32}_1 c -b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ -p_558 ∨ -b^{18, 32}_0 c in DIMACS: -13265 13266 -13267 -558 -13268 0 -13265 13266 -13267 -558 -13269 0 -13265 13266 -13267 -558 -13270 0 c 0+1 --> 1 c (-b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ -b^{18, 31}_0 ∧ p_558) -> (-b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ b^{18, 32}_0) c in CNF: c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ -p_558 ∨ -b^{18, 32}_2 c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ -p_558 ∨ -b^{18, 32}_1 c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ -p_558 ∨ b^{18, 32}_0 c in DIMACS: 13265 13266 13267 -558 -13268 0 13265 13266 13267 -558 -13269 0 13265 13266 13267 -558 13270 0 c 1+1 --> 2 c (-b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ b^{18, 31}_0 ∧ p_558) -> (-b^{18, 32}_2 ∧ b^{18, 32}_1 ∧ -b^{18, 32}_0) c in CNF: c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ -p_558 ∨ -b^{18, 32}_2 c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ -p_558 ∨ b^{18, 32}_1 c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ -p_558 ∨ -b^{18, 32}_0 c in DIMACS: 13265 13266 -13267 -558 -13268 0 13265 13266 -13267 -558 13269 0 13265 13266 -13267 -558 -13270 0 c 2+1 --> break c (-b^{18, 31}_2 ∧ b^{18, 31}_1 ∧ -b^{18, 31}_0 ∧ p_558) -> break c in CNF: c b^{18, 31}_2 ∨ -b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ -p_558 ∨ break c in DIMACS: 13265 -13266 13267 -558 1162 0 c 2-1 --> 1 c (-b^{18, 31}_2 ∧ b^{18, 31}_1 ∧ -b^{18, 31}_0 ∧ -p_558) -> (-b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ b^{18, 32}_0) c in CNF: c b^{18, 31}_2 ∨ -b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ p_558 ∨ -b^{18, 32}_2 c b^{18, 31}_2 ∨ -b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ p_558 ∨ -b^{18, 32}_1 c b^{18, 31}_2 ∨ -b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ p_558 ∨ b^{18, 32}_0 c in DIMACS: 13265 -13266 13267 558 -13268 0 13265 -13266 13267 558 -13269 0 13265 -13266 13267 558 13270 0 c 1-1 --> 0 c (-b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ b^{18, 31}_0 ∧ -p_558) -> (-b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ -b^{18, 32}_0) c in CNF: c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ p_558 ∨ -b^{18, 32}_2 c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ p_558 ∨ -b^{18, 32}_1 c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ p_558 ∨ -b^{18, 32}_0 c in DIMACS: 13265 13266 -13267 558 -13268 0 13265 13266 -13267 558 -13269 0 13265 13266 -13267 558 -13270 0 c 0-1 --> -1 c (-b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ -b^{18, 31}_0 ∧ -p_558) -> ( b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ b^{18, 32}_0) c in CNF: c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ p_558 ∨ b^{18, 32}_2 c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ p_558 ∨ -b^{18, 32}_1 c b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ p_558 ∨ b^{18, 32}_0 c in DIMACS: 13265 13266 13267 558 13268 0 13265 13266 13267 558 -13269 0 13265 13266 13267 558 13270 0 c -1-1 --> -2 c ( b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ b^{18, 31}_0 ∧ -p_558) -> ( b^{18, 32}_2 ∧ b^{18, 32}_1 ∧ -b^{18, 32}_0) c in CNF: c -b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ p_558 ∨ b^{18, 32}_2 c -b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ p_558 ∨ b^{18, 32}_1 c -b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ p_558 ∨ -b^{18, 32}_0 c in DIMACS: -13265 13266 -13267 558 13268 0 -13265 13266 -13267 558 13269 0 -13265 13266 -13267 558 -13270 0 c -2-1 --> break c ( b^{18, 31}_2 ∧ b^{18, 31}_1 ∧ -b^{18, 31}_0 ∧ -p_558) -> break c in CNF: c -b^{18, 31}_2 ∨ -b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ p_558 ∨ break c in DIMACS: -13265 -13266 13267 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 31}_2 ∧ -b^{18, 31}_1 ∧ -b^{18, 31}_0 ∧ true) c in CNF: c -b^{18, 31}_2 ∨ b^{18, 31}_1 ∨ b^{18, 31}_0 ∨ false c in DIMACS: -13265 13266 13267 0 c 3 does not represent an automaton state. c -(-b^{18, 31}_2 ∧ b^{18, 31}_1 ∧ b^{18, 31}_0 ∧ true) c in CNF: c b^{18, 31}_2 ∨ -b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ false c in DIMACS: 13265 -13266 -13267 0 c -3 does not represent an automaton state. c -( b^{18, 31}_2 ∧ b^{18, 31}_1 ∧ b^{18, 31}_0 ∧ true) c in CNF: c -b^{18, 31}_2 ∨ -b^{18, 31}_1 ∨ -b^{18, 31}_0 ∨ false c in DIMACS: -13265 -13266 -13267 0 c i = 32 c -2+1 --> -1 c ( b^{18, 32}_2 ∧ b^{18, 32}_1 ∧ -b^{18, 32}_0 ∧ p_576) -> ( b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ b^{18, 33}_0) c in CNF: c -b^{18, 32}_2 ∨ -b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ -p_576 ∨ b^{18, 33}_2 c -b^{18, 32}_2 ∨ -b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ -p_576 ∨ -b^{18, 33}_1 c -b^{18, 32}_2 ∨ -b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ -p_576 ∨ b^{18, 33}_0 c in DIMACS: -13268 -13269 13270 -576 13271 0 -13268 -13269 13270 -576 -13272 0 -13268 -13269 13270 -576 13273 0 c -1+1 --> 0 c ( b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ b^{18, 32}_0 ∧ p_576) -> (-b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ -b^{18, 33}_0) c in CNF: c -b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ -p_576 ∨ -b^{18, 33}_2 c -b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ -p_576 ∨ -b^{18, 33}_1 c -b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ -p_576 ∨ -b^{18, 33}_0 c in DIMACS: -13268 13269 -13270 -576 -13271 0 -13268 13269 -13270 -576 -13272 0 -13268 13269 -13270 -576 -13273 0 c 0+1 --> 1 c (-b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ -b^{18, 32}_0 ∧ p_576) -> (-b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ b^{18, 33}_0) c in CNF: c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ -p_576 ∨ -b^{18, 33}_2 c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ -p_576 ∨ -b^{18, 33}_1 c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ -p_576 ∨ b^{18, 33}_0 c in DIMACS: 13268 13269 13270 -576 -13271 0 13268 13269 13270 -576 -13272 0 13268 13269 13270 -576 13273 0 c 1+1 --> 2 c (-b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ b^{18, 32}_0 ∧ p_576) -> (-b^{18, 33}_2 ∧ b^{18, 33}_1 ∧ -b^{18, 33}_0) c in CNF: c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ -p_576 ∨ -b^{18, 33}_2 c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ -p_576 ∨ b^{18, 33}_1 c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ -p_576 ∨ -b^{18, 33}_0 c in DIMACS: 13268 13269 -13270 -576 -13271 0 13268 13269 -13270 -576 13272 0 13268 13269 -13270 -576 -13273 0 c 2+1 --> break c (-b^{18, 32}_2 ∧ b^{18, 32}_1 ∧ -b^{18, 32}_0 ∧ p_576) -> break c in CNF: c b^{18, 32}_2 ∨ -b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ -p_576 ∨ break c in DIMACS: 13268 -13269 13270 -576 1162 0 c 2-1 --> 1 c (-b^{18, 32}_2 ∧ b^{18, 32}_1 ∧ -b^{18, 32}_0 ∧ -p_576) -> (-b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ b^{18, 33}_0) c in CNF: c b^{18, 32}_2 ∨ -b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ p_576 ∨ -b^{18, 33}_2 c b^{18, 32}_2 ∨ -b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ p_576 ∨ -b^{18, 33}_1 c b^{18, 32}_2 ∨ -b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ p_576 ∨ b^{18, 33}_0 c in DIMACS: 13268 -13269 13270 576 -13271 0 13268 -13269 13270 576 -13272 0 13268 -13269 13270 576 13273 0 c 1-1 --> 0 c (-b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ b^{18, 32}_0 ∧ -p_576) -> (-b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ -b^{18, 33}_0) c in CNF: c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ p_576 ∨ -b^{18, 33}_2 c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ p_576 ∨ -b^{18, 33}_1 c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ p_576 ∨ -b^{18, 33}_0 c in DIMACS: 13268 13269 -13270 576 -13271 0 13268 13269 -13270 576 -13272 0 13268 13269 -13270 576 -13273 0 c 0-1 --> -1 c (-b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ -b^{18, 32}_0 ∧ -p_576) -> ( b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ b^{18, 33}_0) c in CNF: c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ p_576 ∨ b^{18, 33}_2 c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ p_576 ∨ -b^{18, 33}_1 c b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ p_576 ∨ b^{18, 33}_0 c in DIMACS: 13268 13269 13270 576 13271 0 13268 13269 13270 576 -13272 0 13268 13269 13270 576 13273 0 c -1-1 --> -2 c ( b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ b^{18, 32}_0 ∧ -p_576) -> ( b^{18, 33}_2 ∧ b^{18, 33}_1 ∧ -b^{18, 33}_0) c in CNF: c -b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ p_576 ∨ b^{18, 33}_2 c -b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ p_576 ∨ b^{18, 33}_1 c -b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ p_576 ∨ -b^{18, 33}_0 c in DIMACS: -13268 13269 -13270 576 13271 0 -13268 13269 -13270 576 13272 0 -13268 13269 -13270 576 -13273 0 c -2-1 --> break c ( b^{18, 32}_2 ∧ b^{18, 32}_1 ∧ -b^{18, 32}_0 ∧ -p_576) -> break c in CNF: c -b^{18, 32}_2 ∨ -b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ p_576 ∨ break c in DIMACS: -13268 -13269 13270 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 32}_2 ∧ -b^{18, 32}_1 ∧ -b^{18, 32}_0 ∧ true) c in CNF: c -b^{18, 32}_2 ∨ b^{18, 32}_1 ∨ b^{18, 32}_0 ∨ false c in DIMACS: -13268 13269 13270 0 c 3 does not represent an automaton state. c -(-b^{18, 32}_2 ∧ b^{18, 32}_1 ∧ b^{18, 32}_0 ∧ true) c in CNF: c b^{18, 32}_2 ∨ -b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ false c in DIMACS: 13268 -13269 -13270 0 c -3 does not represent an automaton state. c -( b^{18, 32}_2 ∧ b^{18, 32}_1 ∧ b^{18, 32}_0 ∧ true) c in CNF: c -b^{18, 32}_2 ∨ -b^{18, 32}_1 ∨ -b^{18, 32}_0 ∨ false c in DIMACS: -13268 -13269 -13270 0 c i = 33 c -2+1 --> -1 c ( b^{18, 33}_2 ∧ b^{18, 33}_1 ∧ -b^{18, 33}_0 ∧ p_594) -> ( b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ b^{18, 34}_0) c in CNF: c -b^{18, 33}_2 ∨ -b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ -p_594 ∨ b^{18, 34}_2 c -b^{18, 33}_2 ∨ -b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ -p_594 ∨ -b^{18, 34}_1 c -b^{18, 33}_2 ∨ -b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ -p_594 ∨ b^{18, 34}_0 c in DIMACS: -13271 -13272 13273 -594 13274 0 -13271 -13272 13273 -594 -13275 0 -13271 -13272 13273 -594 13276 0 c -1+1 --> 0 c ( b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ b^{18, 33}_0 ∧ p_594) -> (-b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ -b^{18, 34}_0) c in CNF: c -b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ -p_594 ∨ -b^{18, 34}_2 c -b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ -p_594 ∨ -b^{18, 34}_1 c -b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ -p_594 ∨ -b^{18, 34}_0 c in DIMACS: -13271 13272 -13273 -594 -13274 0 -13271 13272 -13273 -594 -13275 0 -13271 13272 -13273 -594 -13276 0 c 0+1 --> 1 c (-b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ -b^{18, 33}_0 ∧ p_594) -> (-b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ b^{18, 34}_0) c in CNF: c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ -p_594 ∨ -b^{18, 34}_2 c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ -p_594 ∨ -b^{18, 34}_1 c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ -p_594 ∨ b^{18, 34}_0 c in DIMACS: 13271 13272 13273 -594 -13274 0 13271 13272 13273 -594 -13275 0 13271 13272 13273 -594 13276 0 c 1+1 --> 2 c (-b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ b^{18, 33}_0 ∧ p_594) -> (-b^{18, 34}_2 ∧ b^{18, 34}_1 ∧ -b^{18, 34}_0) c in CNF: c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ -p_594 ∨ -b^{18, 34}_2 c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ -p_594 ∨ b^{18, 34}_1 c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ -p_594 ∨ -b^{18, 34}_0 c in DIMACS: 13271 13272 -13273 -594 -13274 0 13271 13272 -13273 -594 13275 0 13271 13272 -13273 -594 -13276 0 c 2+1 --> break c (-b^{18, 33}_2 ∧ b^{18, 33}_1 ∧ -b^{18, 33}_0 ∧ p_594) -> break c in CNF: c b^{18, 33}_2 ∨ -b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ -p_594 ∨ break c in DIMACS: 13271 -13272 13273 -594 1162 0 c 2-1 --> 1 c (-b^{18, 33}_2 ∧ b^{18, 33}_1 ∧ -b^{18, 33}_0 ∧ -p_594) -> (-b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ b^{18, 34}_0) c in CNF: c b^{18, 33}_2 ∨ -b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ p_594 ∨ -b^{18, 34}_2 c b^{18, 33}_2 ∨ -b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ p_594 ∨ -b^{18, 34}_1 c b^{18, 33}_2 ∨ -b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ p_594 ∨ b^{18, 34}_0 c in DIMACS: 13271 -13272 13273 594 -13274 0 13271 -13272 13273 594 -13275 0 13271 -13272 13273 594 13276 0 c 1-1 --> 0 c (-b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ b^{18, 33}_0 ∧ -p_594) -> (-b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ -b^{18, 34}_0) c in CNF: c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ p_594 ∨ -b^{18, 34}_2 c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ p_594 ∨ -b^{18, 34}_1 c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ p_594 ∨ -b^{18, 34}_0 c in DIMACS: 13271 13272 -13273 594 -13274 0 13271 13272 -13273 594 -13275 0 13271 13272 -13273 594 -13276 0 c 0-1 --> -1 c (-b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ -b^{18, 33}_0 ∧ -p_594) -> ( b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ b^{18, 34}_0) c in CNF: c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ p_594 ∨ b^{18, 34}_2 c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ p_594 ∨ -b^{18, 34}_1 c b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ p_594 ∨ b^{18, 34}_0 c in DIMACS: 13271 13272 13273 594 13274 0 13271 13272 13273 594 -13275 0 13271 13272 13273 594 13276 0 c -1-1 --> -2 c ( b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ b^{18, 33}_0 ∧ -p_594) -> ( b^{18, 34}_2 ∧ b^{18, 34}_1 ∧ -b^{18, 34}_0) c in CNF: c -b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ p_594 ∨ b^{18, 34}_2 c -b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ p_594 ∨ b^{18, 34}_1 c -b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ p_594 ∨ -b^{18, 34}_0 c in DIMACS: -13271 13272 -13273 594 13274 0 -13271 13272 -13273 594 13275 0 -13271 13272 -13273 594 -13276 0 c -2-1 --> break c ( b^{18, 33}_2 ∧ b^{18, 33}_1 ∧ -b^{18, 33}_0 ∧ -p_594) -> break c in CNF: c -b^{18, 33}_2 ∨ -b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ p_594 ∨ break c in DIMACS: -13271 -13272 13273 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 33}_2 ∧ -b^{18, 33}_1 ∧ -b^{18, 33}_0 ∧ true) c in CNF: c -b^{18, 33}_2 ∨ b^{18, 33}_1 ∨ b^{18, 33}_0 ∨ false c in DIMACS: -13271 13272 13273 0 c 3 does not represent an automaton state. c -(-b^{18, 33}_2 ∧ b^{18, 33}_1 ∧ b^{18, 33}_0 ∧ true) c in CNF: c b^{18, 33}_2 ∨ -b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ false c in DIMACS: 13271 -13272 -13273 0 c -3 does not represent an automaton state. c -( b^{18, 33}_2 ∧ b^{18, 33}_1 ∧ b^{18, 33}_0 ∧ true) c in CNF: c -b^{18, 33}_2 ∨ -b^{18, 33}_1 ∨ -b^{18, 33}_0 ∨ false c in DIMACS: -13271 -13272 -13273 0 c i = 34 c -2+1 --> -1 c ( b^{18, 34}_2 ∧ b^{18, 34}_1 ∧ -b^{18, 34}_0 ∧ p_612) -> ( b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ b^{18, 35}_0) c in CNF: c -b^{18, 34}_2 ∨ -b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ -p_612 ∨ b^{18, 35}_2 c -b^{18, 34}_2 ∨ -b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ -p_612 ∨ -b^{18, 35}_1 c -b^{18, 34}_2 ∨ -b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ -p_612 ∨ b^{18, 35}_0 c in DIMACS: -13274 -13275 13276 -612 13277 0 -13274 -13275 13276 -612 -13278 0 -13274 -13275 13276 -612 13279 0 c -1+1 --> 0 c ( b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ b^{18, 34}_0 ∧ p_612) -> (-b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ -b^{18, 35}_0) c in CNF: c -b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ -p_612 ∨ -b^{18, 35}_2 c -b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ -p_612 ∨ -b^{18, 35}_1 c -b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ -p_612 ∨ -b^{18, 35}_0 c in DIMACS: -13274 13275 -13276 -612 -13277 0 -13274 13275 -13276 -612 -13278 0 -13274 13275 -13276 -612 -13279 0 c 0+1 --> 1 c (-b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ -b^{18, 34}_0 ∧ p_612) -> (-b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ b^{18, 35}_0) c in CNF: c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ -p_612 ∨ -b^{18, 35}_2 c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ -p_612 ∨ -b^{18, 35}_1 c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ -p_612 ∨ b^{18, 35}_0 c in DIMACS: 13274 13275 13276 -612 -13277 0 13274 13275 13276 -612 -13278 0 13274 13275 13276 -612 13279 0 c 1+1 --> 2 c (-b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ b^{18, 34}_0 ∧ p_612) -> (-b^{18, 35}_2 ∧ b^{18, 35}_1 ∧ -b^{18, 35}_0) c in CNF: c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ -p_612 ∨ -b^{18, 35}_2 c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ -p_612 ∨ b^{18, 35}_1 c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ -p_612 ∨ -b^{18, 35}_0 c in DIMACS: 13274 13275 -13276 -612 -13277 0 13274 13275 -13276 -612 13278 0 13274 13275 -13276 -612 -13279 0 c 2+1 --> break c (-b^{18, 34}_2 ∧ b^{18, 34}_1 ∧ -b^{18, 34}_0 ∧ p_612) -> break c in CNF: c b^{18, 34}_2 ∨ -b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ -p_612 ∨ break c in DIMACS: 13274 -13275 13276 -612 1162 0 c 2-1 --> 1 c (-b^{18, 34}_2 ∧ b^{18, 34}_1 ∧ -b^{18, 34}_0 ∧ -p_612) -> (-b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ b^{18, 35}_0) c in CNF: c b^{18, 34}_2 ∨ -b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ p_612 ∨ -b^{18, 35}_2 c b^{18, 34}_2 ∨ -b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ p_612 ∨ -b^{18, 35}_1 c b^{18, 34}_2 ∨ -b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ p_612 ∨ b^{18, 35}_0 c in DIMACS: 13274 -13275 13276 612 -13277 0 13274 -13275 13276 612 -13278 0 13274 -13275 13276 612 13279 0 c 1-1 --> 0 c (-b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ b^{18, 34}_0 ∧ -p_612) -> (-b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ -b^{18, 35}_0) c in CNF: c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ p_612 ∨ -b^{18, 35}_2 c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ p_612 ∨ -b^{18, 35}_1 c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ p_612 ∨ -b^{18, 35}_0 c in DIMACS: 13274 13275 -13276 612 -13277 0 13274 13275 -13276 612 -13278 0 13274 13275 -13276 612 -13279 0 c 0-1 --> -1 c (-b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ -b^{18, 34}_0 ∧ -p_612) -> ( b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ b^{18, 35}_0) c in CNF: c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ p_612 ∨ b^{18, 35}_2 c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ p_612 ∨ -b^{18, 35}_1 c b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ p_612 ∨ b^{18, 35}_0 c in DIMACS: 13274 13275 13276 612 13277 0 13274 13275 13276 612 -13278 0 13274 13275 13276 612 13279 0 c -1-1 --> -2 c ( b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ b^{18, 34}_0 ∧ -p_612) -> ( b^{18, 35}_2 ∧ b^{18, 35}_1 ∧ -b^{18, 35}_0) c in CNF: c -b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ p_612 ∨ b^{18, 35}_2 c -b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ p_612 ∨ b^{18, 35}_1 c -b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ p_612 ∨ -b^{18, 35}_0 c in DIMACS: -13274 13275 -13276 612 13277 0 -13274 13275 -13276 612 13278 0 -13274 13275 -13276 612 -13279 0 c -2-1 --> break c ( b^{18, 34}_2 ∧ b^{18, 34}_1 ∧ -b^{18, 34}_0 ∧ -p_612) -> break c in CNF: c -b^{18, 34}_2 ∨ -b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ p_612 ∨ break c in DIMACS: -13274 -13275 13276 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 34}_2 ∧ -b^{18, 34}_1 ∧ -b^{18, 34}_0 ∧ true) c in CNF: c -b^{18, 34}_2 ∨ b^{18, 34}_1 ∨ b^{18, 34}_0 ∨ false c in DIMACS: -13274 13275 13276 0 c 3 does not represent an automaton state. c -(-b^{18, 34}_2 ∧ b^{18, 34}_1 ∧ b^{18, 34}_0 ∧ true) c in CNF: c b^{18, 34}_2 ∨ -b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ false c in DIMACS: 13274 -13275 -13276 0 c -3 does not represent an automaton state. c -( b^{18, 34}_2 ∧ b^{18, 34}_1 ∧ b^{18, 34}_0 ∧ true) c in CNF: c -b^{18, 34}_2 ∨ -b^{18, 34}_1 ∨ -b^{18, 34}_0 ∨ false c in DIMACS: -13274 -13275 -13276 0 c i = 35 c -2+1 --> -1 c ( b^{18, 35}_2 ∧ b^{18, 35}_1 ∧ -b^{18, 35}_0 ∧ p_630) -> ( b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ b^{18, 36}_0) c in CNF: c -b^{18, 35}_2 ∨ -b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ -p_630 ∨ b^{18, 36}_2 c -b^{18, 35}_2 ∨ -b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ -p_630 ∨ -b^{18, 36}_1 c -b^{18, 35}_2 ∨ -b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ -p_630 ∨ b^{18, 36}_0 c in DIMACS: -13277 -13278 13279 -630 13280 0 -13277 -13278 13279 -630 -13281 0 -13277 -13278 13279 -630 13282 0 c -1+1 --> 0 c ( b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ b^{18, 35}_0 ∧ p_630) -> (-b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ -b^{18, 36}_0) c in CNF: c -b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ -p_630 ∨ -b^{18, 36}_2 c -b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ -p_630 ∨ -b^{18, 36}_1 c -b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ -p_630 ∨ -b^{18, 36}_0 c in DIMACS: -13277 13278 -13279 -630 -13280 0 -13277 13278 -13279 -630 -13281 0 -13277 13278 -13279 -630 -13282 0 c 0+1 --> 1 c (-b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ -b^{18, 35}_0 ∧ p_630) -> (-b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ b^{18, 36}_0) c in CNF: c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ -p_630 ∨ -b^{18, 36}_2 c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ -p_630 ∨ -b^{18, 36}_1 c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ -p_630 ∨ b^{18, 36}_0 c in DIMACS: 13277 13278 13279 -630 -13280 0 13277 13278 13279 -630 -13281 0 13277 13278 13279 -630 13282 0 c 1+1 --> 2 c (-b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ b^{18, 35}_0 ∧ p_630) -> (-b^{18, 36}_2 ∧ b^{18, 36}_1 ∧ -b^{18, 36}_0) c in CNF: c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ -p_630 ∨ -b^{18, 36}_2 c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ -p_630 ∨ b^{18, 36}_1 c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ -p_630 ∨ -b^{18, 36}_0 c in DIMACS: 13277 13278 -13279 -630 -13280 0 13277 13278 -13279 -630 13281 0 13277 13278 -13279 -630 -13282 0 c 2+1 --> break c (-b^{18, 35}_2 ∧ b^{18, 35}_1 ∧ -b^{18, 35}_0 ∧ p_630) -> break c in CNF: c b^{18, 35}_2 ∨ -b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ -p_630 ∨ break c in DIMACS: 13277 -13278 13279 -630 1162 0 c 2-1 --> 1 c (-b^{18, 35}_2 ∧ b^{18, 35}_1 ∧ -b^{18, 35}_0 ∧ -p_630) -> (-b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ b^{18, 36}_0) c in CNF: c b^{18, 35}_2 ∨ -b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ p_630 ∨ -b^{18, 36}_2 c b^{18, 35}_2 ∨ -b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ p_630 ∨ -b^{18, 36}_1 c b^{18, 35}_2 ∨ -b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ p_630 ∨ b^{18, 36}_0 c in DIMACS: 13277 -13278 13279 630 -13280 0 13277 -13278 13279 630 -13281 0 13277 -13278 13279 630 13282 0 c 1-1 --> 0 c (-b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ b^{18, 35}_0 ∧ -p_630) -> (-b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ -b^{18, 36}_0) c in CNF: c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ p_630 ∨ -b^{18, 36}_2 c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ p_630 ∨ -b^{18, 36}_1 c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ p_630 ∨ -b^{18, 36}_0 c in DIMACS: 13277 13278 -13279 630 -13280 0 13277 13278 -13279 630 -13281 0 13277 13278 -13279 630 -13282 0 c 0-1 --> -1 c (-b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ -b^{18, 35}_0 ∧ -p_630) -> ( b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ b^{18, 36}_0) c in CNF: c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ p_630 ∨ b^{18, 36}_2 c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ p_630 ∨ -b^{18, 36}_1 c b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ p_630 ∨ b^{18, 36}_0 c in DIMACS: 13277 13278 13279 630 13280 0 13277 13278 13279 630 -13281 0 13277 13278 13279 630 13282 0 c -1-1 --> -2 c ( b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ b^{18, 35}_0 ∧ -p_630) -> ( b^{18, 36}_2 ∧ b^{18, 36}_1 ∧ -b^{18, 36}_0) c in CNF: c -b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ p_630 ∨ b^{18, 36}_2 c -b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ p_630 ∨ b^{18, 36}_1 c -b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ p_630 ∨ -b^{18, 36}_0 c in DIMACS: -13277 13278 -13279 630 13280 0 -13277 13278 -13279 630 13281 0 -13277 13278 -13279 630 -13282 0 c -2-1 --> break c ( b^{18, 35}_2 ∧ b^{18, 35}_1 ∧ -b^{18, 35}_0 ∧ -p_630) -> break c in CNF: c -b^{18, 35}_2 ∨ -b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ p_630 ∨ break c in DIMACS: -13277 -13278 13279 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 35}_2 ∧ -b^{18, 35}_1 ∧ -b^{18, 35}_0 ∧ true) c in CNF: c -b^{18, 35}_2 ∨ b^{18, 35}_1 ∨ b^{18, 35}_0 ∨ false c in DIMACS: -13277 13278 13279 0 c 3 does not represent an automaton state. c -(-b^{18, 35}_2 ∧ b^{18, 35}_1 ∧ b^{18, 35}_0 ∧ true) c in CNF: c b^{18, 35}_2 ∨ -b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ false c in DIMACS: 13277 -13278 -13279 0 c -3 does not represent an automaton state. c -( b^{18, 35}_2 ∧ b^{18, 35}_1 ∧ b^{18, 35}_0 ∧ true) c in CNF: c -b^{18, 35}_2 ∨ -b^{18, 35}_1 ∨ -b^{18, 35}_0 ∨ false c in DIMACS: -13277 -13278 -13279 0 c i = 36 c -2+1 --> -1 c ( b^{18, 36}_2 ∧ b^{18, 36}_1 ∧ -b^{18, 36}_0 ∧ p_648) -> ( b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ b^{18, 37}_0) c in CNF: c -b^{18, 36}_2 ∨ -b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ -p_648 ∨ b^{18, 37}_2 c -b^{18, 36}_2 ∨ -b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ -p_648 ∨ -b^{18, 37}_1 c -b^{18, 36}_2 ∨ -b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ -p_648 ∨ b^{18, 37}_0 c in DIMACS: -13280 -13281 13282 -648 13283 0 -13280 -13281 13282 -648 -13284 0 -13280 -13281 13282 -648 13285 0 c -1+1 --> 0 c ( b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ b^{18, 36}_0 ∧ p_648) -> (-b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ -b^{18, 37}_0) c in CNF: c -b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ -p_648 ∨ -b^{18, 37}_2 c -b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ -p_648 ∨ -b^{18, 37}_1 c -b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ -p_648 ∨ -b^{18, 37}_0 c in DIMACS: -13280 13281 -13282 -648 -13283 0 -13280 13281 -13282 -648 -13284 0 -13280 13281 -13282 -648 -13285 0 c 0+1 --> 1 c (-b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ -b^{18, 36}_0 ∧ p_648) -> (-b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ b^{18, 37}_0) c in CNF: c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ -p_648 ∨ -b^{18, 37}_2 c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ -p_648 ∨ -b^{18, 37}_1 c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ -p_648 ∨ b^{18, 37}_0 c in DIMACS: 13280 13281 13282 -648 -13283 0 13280 13281 13282 -648 -13284 0 13280 13281 13282 -648 13285 0 c 1+1 --> 2 c (-b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ b^{18, 36}_0 ∧ p_648) -> (-b^{18, 37}_2 ∧ b^{18, 37}_1 ∧ -b^{18, 37}_0) c in CNF: c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ -p_648 ∨ -b^{18, 37}_2 c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ -p_648 ∨ b^{18, 37}_1 c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ -p_648 ∨ -b^{18, 37}_0 c in DIMACS: 13280 13281 -13282 -648 -13283 0 13280 13281 -13282 -648 13284 0 13280 13281 -13282 -648 -13285 0 c 2+1 --> break c (-b^{18, 36}_2 ∧ b^{18, 36}_1 ∧ -b^{18, 36}_0 ∧ p_648) -> break c in CNF: c b^{18, 36}_2 ∨ -b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ -p_648 ∨ break c in DIMACS: 13280 -13281 13282 -648 1162 0 c 2-1 --> 1 c (-b^{18, 36}_2 ∧ b^{18, 36}_1 ∧ -b^{18, 36}_0 ∧ -p_648) -> (-b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ b^{18, 37}_0) c in CNF: c b^{18, 36}_2 ∨ -b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ p_648 ∨ -b^{18, 37}_2 c b^{18, 36}_2 ∨ -b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ p_648 ∨ -b^{18, 37}_1 c b^{18, 36}_2 ∨ -b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ p_648 ∨ b^{18, 37}_0 c in DIMACS: 13280 -13281 13282 648 -13283 0 13280 -13281 13282 648 -13284 0 13280 -13281 13282 648 13285 0 c 1-1 --> 0 c (-b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ b^{18, 36}_0 ∧ -p_648) -> (-b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ -b^{18, 37}_0) c in CNF: c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ p_648 ∨ -b^{18, 37}_2 c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ p_648 ∨ -b^{18, 37}_1 c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ p_648 ∨ -b^{18, 37}_0 c in DIMACS: 13280 13281 -13282 648 -13283 0 13280 13281 -13282 648 -13284 0 13280 13281 -13282 648 -13285 0 c 0-1 --> -1 c (-b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ -b^{18, 36}_0 ∧ -p_648) -> ( b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ b^{18, 37}_0) c in CNF: c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ p_648 ∨ b^{18, 37}_2 c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ p_648 ∨ -b^{18, 37}_1 c b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ p_648 ∨ b^{18, 37}_0 c in DIMACS: 13280 13281 13282 648 13283 0 13280 13281 13282 648 -13284 0 13280 13281 13282 648 13285 0 c -1-1 --> -2 c ( b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ b^{18, 36}_0 ∧ -p_648) -> ( b^{18, 37}_2 ∧ b^{18, 37}_1 ∧ -b^{18, 37}_0) c in CNF: c -b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ p_648 ∨ b^{18, 37}_2 c -b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ p_648 ∨ b^{18, 37}_1 c -b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ p_648 ∨ -b^{18, 37}_0 c in DIMACS: -13280 13281 -13282 648 13283 0 -13280 13281 -13282 648 13284 0 -13280 13281 -13282 648 -13285 0 c -2-1 --> break c ( b^{18, 36}_2 ∧ b^{18, 36}_1 ∧ -b^{18, 36}_0 ∧ -p_648) -> break c in CNF: c -b^{18, 36}_2 ∨ -b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ p_648 ∨ break c in DIMACS: -13280 -13281 13282 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 36}_2 ∧ -b^{18, 36}_1 ∧ -b^{18, 36}_0 ∧ true) c in CNF: c -b^{18, 36}_2 ∨ b^{18, 36}_1 ∨ b^{18, 36}_0 ∨ false c in DIMACS: -13280 13281 13282 0 c 3 does not represent an automaton state. c -(-b^{18, 36}_2 ∧ b^{18, 36}_1 ∧ b^{18, 36}_0 ∧ true) c in CNF: c b^{18, 36}_2 ∨ -b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ false c in DIMACS: 13280 -13281 -13282 0 c -3 does not represent an automaton state. c -( b^{18, 36}_2 ∧ b^{18, 36}_1 ∧ b^{18, 36}_0 ∧ true) c in CNF: c -b^{18, 36}_2 ∨ -b^{18, 36}_1 ∨ -b^{18, 36}_0 ∨ false c in DIMACS: -13280 -13281 -13282 0 c i = 37 c -2+1 --> -1 c ( b^{18, 37}_2 ∧ b^{18, 37}_1 ∧ -b^{18, 37}_0 ∧ p_666) -> ( b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ b^{18, 38}_0) c in CNF: c -b^{18, 37}_2 ∨ -b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ -p_666 ∨ b^{18, 38}_2 c -b^{18, 37}_2 ∨ -b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ -p_666 ∨ -b^{18, 38}_1 c -b^{18, 37}_2 ∨ -b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ -p_666 ∨ b^{18, 38}_0 c in DIMACS: -13283 -13284 13285 -666 13286 0 -13283 -13284 13285 -666 -13287 0 -13283 -13284 13285 -666 13288 0 c -1+1 --> 0 c ( b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ b^{18, 37}_0 ∧ p_666) -> (-b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ -b^{18, 38}_0) c in CNF: c -b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ -p_666 ∨ -b^{18, 38}_2 c -b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ -p_666 ∨ -b^{18, 38}_1 c -b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ -p_666 ∨ -b^{18, 38}_0 c in DIMACS: -13283 13284 -13285 -666 -13286 0 -13283 13284 -13285 -666 -13287 0 -13283 13284 -13285 -666 -13288 0 c 0+1 --> 1 c (-b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ -b^{18, 37}_0 ∧ p_666) -> (-b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ b^{18, 38}_0) c in CNF: c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ -p_666 ∨ -b^{18, 38}_2 c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ -p_666 ∨ -b^{18, 38}_1 c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ -p_666 ∨ b^{18, 38}_0 c in DIMACS: 13283 13284 13285 -666 -13286 0 13283 13284 13285 -666 -13287 0 13283 13284 13285 -666 13288 0 c 1+1 --> 2 c (-b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ b^{18, 37}_0 ∧ p_666) -> (-b^{18, 38}_2 ∧ b^{18, 38}_1 ∧ -b^{18, 38}_0) c in CNF: c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ -p_666 ∨ -b^{18, 38}_2 c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ -p_666 ∨ b^{18, 38}_1 c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ -p_666 ∨ -b^{18, 38}_0 c in DIMACS: 13283 13284 -13285 -666 -13286 0 13283 13284 -13285 -666 13287 0 13283 13284 -13285 -666 -13288 0 c 2+1 --> break c (-b^{18, 37}_2 ∧ b^{18, 37}_1 ∧ -b^{18, 37}_0 ∧ p_666) -> break c in CNF: c b^{18, 37}_2 ∨ -b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ -p_666 ∨ break c in DIMACS: 13283 -13284 13285 -666 1162 0 c 2-1 --> 1 c (-b^{18, 37}_2 ∧ b^{18, 37}_1 ∧ -b^{18, 37}_0 ∧ -p_666) -> (-b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ b^{18, 38}_0) c in CNF: c b^{18, 37}_2 ∨ -b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ p_666 ∨ -b^{18, 38}_2 c b^{18, 37}_2 ∨ -b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ p_666 ∨ -b^{18, 38}_1 c b^{18, 37}_2 ∨ -b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ p_666 ∨ b^{18, 38}_0 c in DIMACS: 13283 -13284 13285 666 -13286 0 13283 -13284 13285 666 -13287 0 13283 -13284 13285 666 13288 0 c 1-1 --> 0 c (-b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ b^{18, 37}_0 ∧ -p_666) -> (-b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ -b^{18, 38}_0) c in CNF: c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ p_666 ∨ -b^{18, 38}_2 c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ p_666 ∨ -b^{18, 38}_1 c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ p_666 ∨ -b^{18, 38}_0 c in DIMACS: 13283 13284 -13285 666 -13286 0 13283 13284 -13285 666 -13287 0 13283 13284 -13285 666 -13288 0 c 0-1 --> -1 c (-b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ -b^{18, 37}_0 ∧ -p_666) -> ( b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ b^{18, 38}_0) c in CNF: c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ p_666 ∨ b^{18, 38}_2 c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ p_666 ∨ -b^{18, 38}_1 c b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ p_666 ∨ b^{18, 38}_0 c in DIMACS: 13283 13284 13285 666 13286 0 13283 13284 13285 666 -13287 0 13283 13284 13285 666 13288 0 c -1-1 --> -2 c ( b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ b^{18, 37}_0 ∧ -p_666) -> ( b^{18, 38}_2 ∧ b^{18, 38}_1 ∧ -b^{18, 38}_0) c in CNF: c -b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ p_666 ∨ b^{18, 38}_2 c -b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ p_666 ∨ b^{18, 38}_1 c -b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ p_666 ∨ -b^{18, 38}_0 c in DIMACS: -13283 13284 -13285 666 13286 0 -13283 13284 -13285 666 13287 0 -13283 13284 -13285 666 -13288 0 c -2-1 --> break c ( b^{18, 37}_2 ∧ b^{18, 37}_1 ∧ -b^{18, 37}_0 ∧ -p_666) -> break c in CNF: c -b^{18, 37}_2 ∨ -b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ p_666 ∨ break c in DIMACS: -13283 -13284 13285 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 37}_2 ∧ -b^{18, 37}_1 ∧ -b^{18, 37}_0 ∧ true) c in CNF: c -b^{18, 37}_2 ∨ b^{18, 37}_1 ∨ b^{18, 37}_0 ∨ false c in DIMACS: -13283 13284 13285 0 c 3 does not represent an automaton state. c -(-b^{18, 37}_2 ∧ b^{18, 37}_1 ∧ b^{18, 37}_0 ∧ true) c in CNF: c b^{18, 37}_2 ∨ -b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ false c in DIMACS: 13283 -13284 -13285 0 c -3 does not represent an automaton state. c -( b^{18, 37}_2 ∧ b^{18, 37}_1 ∧ b^{18, 37}_0 ∧ true) c in CNF: c -b^{18, 37}_2 ∨ -b^{18, 37}_1 ∨ -b^{18, 37}_0 ∨ false c in DIMACS: -13283 -13284 -13285 0 c i = 38 c -2+1 --> -1 c ( b^{18, 38}_2 ∧ b^{18, 38}_1 ∧ -b^{18, 38}_0 ∧ p_684) -> ( b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ b^{18, 39}_0) c in CNF: c -b^{18, 38}_2 ∨ -b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ -p_684 ∨ b^{18, 39}_2 c -b^{18, 38}_2 ∨ -b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ -p_684 ∨ -b^{18, 39}_1 c -b^{18, 38}_2 ∨ -b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ -p_684 ∨ b^{18, 39}_0 c in DIMACS: -13286 -13287 13288 -684 13289 0 -13286 -13287 13288 -684 -13290 0 -13286 -13287 13288 -684 13291 0 c -1+1 --> 0 c ( b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ b^{18, 38}_0 ∧ p_684) -> (-b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ -b^{18, 39}_0) c in CNF: c -b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ -p_684 ∨ -b^{18, 39}_2 c -b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ -p_684 ∨ -b^{18, 39}_1 c -b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ -p_684 ∨ -b^{18, 39}_0 c in DIMACS: -13286 13287 -13288 -684 -13289 0 -13286 13287 -13288 -684 -13290 0 -13286 13287 -13288 -684 -13291 0 c 0+1 --> 1 c (-b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ -b^{18, 38}_0 ∧ p_684) -> (-b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ b^{18, 39}_0) c in CNF: c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ -p_684 ∨ -b^{18, 39}_2 c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ -p_684 ∨ -b^{18, 39}_1 c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ -p_684 ∨ b^{18, 39}_0 c in DIMACS: 13286 13287 13288 -684 -13289 0 13286 13287 13288 -684 -13290 0 13286 13287 13288 -684 13291 0 c 1+1 --> 2 c (-b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ b^{18, 38}_0 ∧ p_684) -> (-b^{18, 39}_2 ∧ b^{18, 39}_1 ∧ -b^{18, 39}_0) c in CNF: c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ -p_684 ∨ -b^{18, 39}_2 c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ -p_684 ∨ b^{18, 39}_1 c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ -p_684 ∨ -b^{18, 39}_0 c in DIMACS: 13286 13287 -13288 -684 -13289 0 13286 13287 -13288 -684 13290 0 13286 13287 -13288 -684 -13291 0 c 2+1 --> break c (-b^{18, 38}_2 ∧ b^{18, 38}_1 ∧ -b^{18, 38}_0 ∧ p_684) -> break c in CNF: c b^{18, 38}_2 ∨ -b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ -p_684 ∨ break c in DIMACS: 13286 -13287 13288 -684 1162 0 c 2-1 --> 1 c (-b^{18, 38}_2 ∧ b^{18, 38}_1 ∧ -b^{18, 38}_0 ∧ -p_684) -> (-b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ b^{18, 39}_0) c in CNF: c b^{18, 38}_2 ∨ -b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ p_684 ∨ -b^{18, 39}_2 c b^{18, 38}_2 ∨ -b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ p_684 ∨ -b^{18, 39}_1 c b^{18, 38}_2 ∨ -b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ p_684 ∨ b^{18, 39}_0 c in DIMACS: 13286 -13287 13288 684 -13289 0 13286 -13287 13288 684 -13290 0 13286 -13287 13288 684 13291 0 c 1-1 --> 0 c (-b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ b^{18, 38}_0 ∧ -p_684) -> (-b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ -b^{18, 39}_0) c in CNF: c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ p_684 ∨ -b^{18, 39}_2 c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ p_684 ∨ -b^{18, 39}_1 c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ p_684 ∨ -b^{18, 39}_0 c in DIMACS: 13286 13287 -13288 684 -13289 0 13286 13287 -13288 684 -13290 0 13286 13287 -13288 684 -13291 0 c 0-1 --> -1 c (-b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ -b^{18, 38}_0 ∧ -p_684) -> ( b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ b^{18, 39}_0) c in CNF: c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ p_684 ∨ b^{18, 39}_2 c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ p_684 ∨ -b^{18, 39}_1 c b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ p_684 ∨ b^{18, 39}_0 c in DIMACS: 13286 13287 13288 684 13289 0 13286 13287 13288 684 -13290 0 13286 13287 13288 684 13291 0 c -1-1 --> -2 c ( b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ b^{18, 38}_0 ∧ -p_684) -> ( b^{18, 39}_2 ∧ b^{18, 39}_1 ∧ -b^{18, 39}_0) c in CNF: c -b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ p_684 ∨ b^{18, 39}_2 c -b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ p_684 ∨ b^{18, 39}_1 c -b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ p_684 ∨ -b^{18, 39}_0 c in DIMACS: -13286 13287 -13288 684 13289 0 -13286 13287 -13288 684 13290 0 -13286 13287 -13288 684 -13291 0 c -2-1 --> break c ( b^{18, 38}_2 ∧ b^{18, 38}_1 ∧ -b^{18, 38}_0 ∧ -p_684) -> break c in CNF: c -b^{18, 38}_2 ∨ -b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ p_684 ∨ break c in DIMACS: -13286 -13287 13288 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 38}_2 ∧ -b^{18, 38}_1 ∧ -b^{18, 38}_0 ∧ true) c in CNF: c -b^{18, 38}_2 ∨ b^{18, 38}_1 ∨ b^{18, 38}_0 ∨ false c in DIMACS: -13286 13287 13288 0 c 3 does not represent an automaton state. c -(-b^{18, 38}_2 ∧ b^{18, 38}_1 ∧ b^{18, 38}_0 ∧ true) c in CNF: c b^{18, 38}_2 ∨ -b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ false c in DIMACS: 13286 -13287 -13288 0 c -3 does not represent an automaton state. c -( b^{18, 38}_2 ∧ b^{18, 38}_1 ∧ b^{18, 38}_0 ∧ true) c in CNF: c -b^{18, 38}_2 ∨ -b^{18, 38}_1 ∨ -b^{18, 38}_0 ∨ false c in DIMACS: -13286 -13287 -13288 0 c i = 39 c -2+1 --> -1 c ( b^{18, 39}_2 ∧ b^{18, 39}_1 ∧ -b^{18, 39}_0 ∧ p_702) -> ( b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ b^{18, 40}_0) c in CNF: c -b^{18, 39}_2 ∨ -b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ -p_702 ∨ b^{18, 40}_2 c -b^{18, 39}_2 ∨ -b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ -p_702 ∨ -b^{18, 40}_1 c -b^{18, 39}_2 ∨ -b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ -p_702 ∨ b^{18, 40}_0 c in DIMACS: -13289 -13290 13291 -702 13292 0 -13289 -13290 13291 -702 -13293 0 -13289 -13290 13291 -702 13294 0 c -1+1 --> 0 c ( b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ b^{18, 39}_0 ∧ p_702) -> (-b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ -b^{18, 40}_0) c in CNF: c -b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ -p_702 ∨ -b^{18, 40}_2 c -b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ -p_702 ∨ -b^{18, 40}_1 c -b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ -p_702 ∨ -b^{18, 40}_0 c in DIMACS: -13289 13290 -13291 -702 -13292 0 -13289 13290 -13291 -702 -13293 0 -13289 13290 -13291 -702 -13294 0 c 0+1 --> 1 c (-b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ -b^{18, 39}_0 ∧ p_702) -> (-b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ b^{18, 40}_0) c in CNF: c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ -p_702 ∨ -b^{18, 40}_2 c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ -p_702 ∨ -b^{18, 40}_1 c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ -p_702 ∨ b^{18, 40}_0 c in DIMACS: 13289 13290 13291 -702 -13292 0 13289 13290 13291 -702 -13293 0 13289 13290 13291 -702 13294 0 c 1+1 --> 2 c (-b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ b^{18, 39}_0 ∧ p_702) -> (-b^{18, 40}_2 ∧ b^{18, 40}_1 ∧ -b^{18, 40}_0) c in CNF: c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ -p_702 ∨ -b^{18, 40}_2 c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ -p_702 ∨ b^{18, 40}_1 c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ -p_702 ∨ -b^{18, 40}_0 c in DIMACS: 13289 13290 -13291 -702 -13292 0 13289 13290 -13291 -702 13293 0 13289 13290 -13291 -702 -13294 0 c 2+1 --> break c (-b^{18, 39}_2 ∧ b^{18, 39}_1 ∧ -b^{18, 39}_0 ∧ p_702) -> break c in CNF: c b^{18, 39}_2 ∨ -b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ -p_702 ∨ break c in DIMACS: 13289 -13290 13291 -702 1162 0 c 2-1 --> 1 c (-b^{18, 39}_2 ∧ b^{18, 39}_1 ∧ -b^{18, 39}_0 ∧ -p_702) -> (-b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ b^{18, 40}_0) c in CNF: c b^{18, 39}_2 ∨ -b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ p_702 ∨ -b^{18, 40}_2 c b^{18, 39}_2 ∨ -b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ p_702 ∨ -b^{18, 40}_1 c b^{18, 39}_2 ∨ -b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ p_702 ∨ b^{18, 40}_0 c in DIMACS: 13289 -13290 13291 702 -13292 0 13289 -13290 13291 702 -13293 0 13289 -13290 13291 702 13294 0 c 1-1 --> 0 c (-b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ b^{18, 39}_0 ∧ -p_702) -> (-b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ -b^{18, 40}_0) c in CNF: c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ p_702 ∨ -b^{18, 40}_2 c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ p_702 ∨ -b^{18, 40}_1 c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ p_702 ∨ -b^{18, 40}_0 c in DIMACS: 13289 13290 -13291 702 -13292 0 13289 13290 -13291 702 -13293 0 13289 13290 -13291 702 -13294 0 c 0-1 --> -1 c (-b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ -b^{18, 39}_0 ∧ -p_702) -> ( b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ b^{18, 40}_0) c in CNF: c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ p_702 ∨ b^{18, 40}_2 c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ p_702 ∨ -b^{18, 40}_1 c b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ p_702 ∨ b^{18, 40}_0 c in DIMACS: 13289 13290 13291 702 13292 0 13289 13290 13291 702 -13293 0 13289 13290 13291 702 13294 0 c -1-1 --> -2 c ( b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ b^{18, 39}_0 ∧ -p_702) -> ( b^{18, 40}_2 ∧ b^{18, 40}_1 ∧ -b^{18, 40}_0) c in CNF: c -b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ p_702 ∨ b^{18, 40}_2 c -b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ p_702 ∨ b^{18, 40}_1 c -b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ p_702 ∨ -b^{18, 40}_0 c in DIMACS: -13289 13290 -13291 702 13292 0 -13289 13290 -13291 702 13293 0 -13289 13290 -13291 702 -13294 0 c -2-1 --> break c ( b^{18, 39}_2 ∧ b^{18, 39}_1 ∧ -b^{18, 39}_0 ∧ -p_702) -> break c in CNF: c -b^{18, 39}_2 ∨ -b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ p_702 ∨ break c in DIMACS: -13289 -13290 13291 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 39}_2 ∧ -b^{18, 39}_1 ∧ -b^{18, 39}_0 ∧ true) c in CNF: c -b^{18, 39}_2 ∨ b^{18, 39}_1 ∨ b^{18, 39}_0 ∨ false c in DIMACS: -13289 13290 13291 0 c 3 does not represent an automaton state. c -(-b^{18, 39}_2 ∧ b^{18, 39}_1 ∧ b^{18, 39}_0 ∧ true) c in CNF: c b^{18, 39}_2 ∨ -b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ false c in DIMACS: 13289 -13290 -13291 0 c -3 does not represent an automaton state. c -( b^{18, 39}_2 ∧ b^{18, 39}_1 ∧ b^{18, 39}_0 ∧ true) c in CNF: c -b^{18, 39}_2 ∨ -b^{18, 39}_1 ∨ -b^{18, 39}_0 ∨ false c in DIMACS: -13289 -13290 -13291 0 c i = 40 c -2+1 --> -1 c ( b^{18, 40}_2 ∧ b^{18, 40}_1 ∧ -b^{18, 40}_0 ∧ p_720) -> ( b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ b^{18, 41}_0) c in CNF: c -b^{18, 40}_2 ∨ -b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ -p_720 ∨ b^{18, 41}_2 c -b^{18, 40}_2 ∨ -b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ -p_720 ∨ -b^{18, 41}_1 c -b^{18, 40}_2 ∨ -b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ -p_720 ∨ b^{18, 41}_0 c in DIMACS: -13292 -13293 13294 -720 13295 0 -13292 -13293 13294 -720 -13296 0 -13292 -13293 13294 -720 13297 0 c -1+1 --> 0 c ( b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ b^{18, 40}_0 ∧ p_720) -> (-b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ -b^{18, 41}_0) c in CNF: c -b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ -p_720 ∨ -b^{18, 41}_2 c -b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ -p_720 ∨ -b^{18, 41}_1 c -b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ -p_720 ∨ -b^{18, 41}_0 c in DIMACS: -13292 13293 -13294 -720 -13295 0 -13292 13293 -13294 -720 -13296 0 -13292 13293 -13294 -720 -13297 0 c 0+1 --> 1 c (-b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ -b^{18, 40}_0 ∧ p_720) -> (-b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ b^{18, 41}_0) c in CNF: c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ -p_720 ∨ -b^{18, 41}_2 c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ -p_720 ∨ -b^{18, 41}_1 c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ -p_720 ∨ b^{18, 41}_0 c in DIMACS: 13292 13293 13294 -720 -13295 0 13292 13293 13294 -720 -13296 0 13292 13293 13294 -720 13297 0 c 1+1 --> 2 c (-b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ b^{18, 40}_0 ∧ p_720) -> (-b^{18, 41}_2 ∧ b^{18, 41}_1 ∧ -b^{18, 41}_0) c in CNF: c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ -p_720 ∨ -b^{18, 41}_2 c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ -p_720 ∨ b^{18, 41}_1 c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ -p_720 ∨ -b^{18, 41}_0 c in DIMACS: 13292 13293 -13294 -720 -13295 0 13292 13293 -13294 -720 13296 0 13292 13293 -13294 -720 -13297 0 c 2+1 --> break c (-b^{18, 40}_2 ∧ b^{18, 40}_1 ∧ -b^{18, 40}_0 ∧ p_720) -> break c in CNF: c b^{18, 40}_2 ∨ -b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ -p_720 ∨ break c in DIMACS: 13292 -13293 13294 -720 1162 0 c 2-1 --> 1 c (-b^{18, 40}_2 ∧ b^{18, 40}_1 ∧ -b^{18, 40}_0 ∧ -p_720) -> (-b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ b^{18, 41}_0) c in CNF: c b^{18, 40}_2 ∨ -b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ p_720 ∨ -b^{18, 41}_2 c b^{18, 40}_2 ∨ -b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ p_720 ∨ -b^{18, 41}_1 c b^{18, 40}_2 ∨ -b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ p_720 ∨ b^{18, 41}_0 c in DIMACS: 13292 -13293 13294 720 -13295 0 13292 -13293 13294 720 -13296 0 13292 -13293 13294 720 13297 0 c 1-1 --> 0 c (-b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ b^{18, 40}_0 ∧ -p_720) -> (-b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ -b^{18, 41}_0) c in CNF: c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ p_720 ∨ -b^{18, 41}_2 c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ p_720 ∨ -b^{18, 41}_1 c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ p_720 ∨ -b^{18, 41}_0 c in DIMACS: 13292 13293 -13294 720 -13295 0 13292 13293 -13294 720 -13296 0 13292 13293 -13294 720 -13297 0 c 0-1 --> -1 c (-b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ -b^{18, 40}_0 ∧ -p_720) -> ( b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ b^{18, 41}_0) c in CNF: c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ p_720 ∨ b^{18, 41}_2 c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ p_720 ∨ -b^{18, 41}_1 c b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ p_720 ∨ b^{18, 41}_0 c in DIMACS: 13292 13293 13294 720 13295 0 13292 13293 13294 720 -13296 0 13292 13293 13294 720 13297 0 c -1-1 --> -2 c ( b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ b^{18, 40}_0 ∧ -p_720) -> ( b^{18, 41}_2 ∧ b^{18, 41}_1 ∧ -b^{18, 41}_0) c in CNF: c -b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ p_720 ∨ b^{18, 41}_2 c -b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ p_720 ∨ b^{18, 41}_1 c -b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ p_720 ∨ -b^{18, 41}_0 c in DIMACS: -13292 13293 -13294 720 13295 0 -13292 13293 -13294 720 13296 0 -13292 13293 -13294 720 -13297 0 c -2-1 --> break c ( b^{18, 40}_2 ∧ b^{18, 40}_1 ∧ -b^{18, 40}_0 ∧ -p_720) -> break c in CNF: c -b^{18, 40}_2 ∨ -b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ p_720 ∨ break c in DIMACS: -13292 -13293 13294 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 40}_2 ∧ -b^{18, 40}_1 ∧ -b^{18, 40}_0 ∧ true) c in CNF: c -b^{18, 40}_2 ∨ b^{18, 40}_1 ∨ b^{18, 40}_0 ∨ false c in DIMACS: -13292 13293 13294 0 c 3 does not represent an automaton state. c -(-b^{18, 40}_2 ∧ b^{18, 40}_1 ∧ b^{18, 40}_0 ∧ true) c in CNF: c b^{18, 40}_2 ∨ -b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ false c in DIMACS: 13292 -13293 -13294 0 c -3 does not represent an automaton state. c -( b^{18, 40}_2 ∧ b^{18, 40}_1 ∧ b^{18, 40}_0 ∧ true) c in CNF: c -b^{18, 40}_2 ∨ -b^{18, 40}_1 ∨ -b^{18, 40}_0 ∨ false c in DIMACS: -13292 -13293 -13294 0 c i = 41 c -2+1 --> -1 c ( b^{18, 41}_2 ∧ b^{18, 41}_1 ∧ -b^{18, 41}_0 ∧ p_738) -> ( b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ b^{18, 42}_0) c in CNF: c -b^{18, 41}_2 ∨ -b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ -p_738 ∨ b^{18, 42}_2 c -b^{18, 41}_2 ∨ -b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ -p_738 ∨ -b^{18, 42}_1 c -b^{18, 41}_2 ∨ -b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ -p_738 ∨ b^{18, 42}_0 c in DIMACS: -13295 -13296 13297 -738 13298 0 -13295 -13296 13297 -738 -13299 0 -13295 -13296 13297 -738 13300 0 c -1+1 --> 0 c ( b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ b^{18, 41}_0 ∧ p_738) -> (-b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ -b^{18, 42}_0) c in CNF: c -b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ -p_738 ∨ -b^{18, 42}_2 c -b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ -p_738 ∨ -b^{18, 42}_1 c -b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ -p_738 ∨ -b^{18, 42}_0 c in DIMACS: -13295 13296 -13297 -738 -13298 0 -13295 13296 -13297 -738 -13299 0 -13295 13296 -13297 -738 -13300 0 c 0+1 --> 1 c (-b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ -b^{18, 41}_0 ∧ p_738) -> (-b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ b^{18, 42}_0) c in CNF: c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ -p_738 ∨ -b^{18, 42}_2 c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ -p_738 ∨ -b^{18, 42}_1 c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ -p_738 ∨ b^{18, 42}_0 c in DIMACS: 13295 13296 13297 -738 -13298 0 13295 13296 13297 -738 -13299 0 13295 13296 13297 -738 13300 0 c 1+1 --> 2 c (-b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ b^{18, 41}_0 ∧ p_738) -> (-b^{18, 42}_2 ∧ b^{18, 42}_1 ∧ -b^{18, 42}_0) c in CNF: c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ -p_738 ∨ -b^{18, 42}_2 c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ -p_738 ∨ b^{18, 42}_1 c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ -p_738 ∨ -b^{18, 42}_0 c in DIMACS: 13295 13296 -13297 -738 -13298 0 13295 13296 -13297 -738 13299 0 13295 13296 -13297 -738 -13300 0 c 2+1 --> break c (-b^{18, 41}_2 ∧ b^{18, 41}_1 ∧ -b^{18, 41}_0 ∧ p_738) -> break c in CNF: c b^{18, 41}_2 ∨ -b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ -p_738 ∨ break c in DIMACS: 13295 -13296 13297 -738 1162 0 c 2-1 --> 1 c (-b^{18, 41}_2 ∧ b^{18, 41}_1 ∧ -b^{18, 41}_0 ∧ -p_738) -> (-b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ b^{18, 42}_0) c in CNF: c b^{18, 41}_2 ∨ -b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ p_738 ∨ -b^{18, 42}_2 c b^{18, 41}_2 ∨ -b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ p_738 ∨ -b^{18, 42}_1 c b^{18, 41}_2 ∨ -b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ p_738 ∨ b^{18, 42}_0 c in DIMACS: 13295 -13296 13297 738 -13298 0 13295 -13296 13297 738 -13299 0 13295 -13296 13297 738 13300 0 c 1-1 --> 0 c (-b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ b^{18, 41}_0 ∧ -p_738) -> (-b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ -b^{18, 42}_0) c in CNF: c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ p_738 ∨ -b^{18, 42}_2 c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ p_738 ∨ -b^{18, 42}_1 c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ p_738 ∨ -b^{18, 42}_0 c in DIMACS: 13295 13296 -13297 738 -13298 0 13295 13296 -13297 738 -13299 0 13295 13296 -13297 738 -13300 0 c 0-1 --> -1 c (-b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ -b^{18, 41}_0 ∧ -p_738) -> ( b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ b^{18, 42}_0) c in CNF: c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ p_738 ∨ b^{18, 42}_2 c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ p_738 ∨ -b^{18, 42}_1 c b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ p_738 ∨ b^{18, 42}_0 c in DIMACS: 13295 13296 13297 738 13298 0 13295 13296 13297 738 -13299 0 13295 13296 13297 738 13300 0 c -1-1 --> -2 c ( b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ b^{18, 41}_0 ∧ -p_738) -> ( b^{18, 42}_2 ∧ b^{18, 42}_1 ∧ -b^{18, 42}_0) c in CNF: c -b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ p_738 ∨ b^{18, 42}_2 c -b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ p_738 ∨ b^{18, 42}_1 c -b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ p_738 ∨ -b^{18, 42}_0 c in DIMACS: -13295 13296 -13297 738 13298 0 -13295 13296 -13297 738 13299 0 -13295 13296 -13297 738 -13300 0 c -2-1 --> break c ( b^{18, 41}_2 ∧ b^{18, 41}_1 ∧ -b^{18, 41}_0 ∧ -p_738) -> break c in CNF: c -b^{18, 41}_2 ∨ -b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ p_738 ∨ break c in DIMACS: -13295 -13296 13297 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 41}_2 ∧ -b^{18, 41}_1 ∧ -b^{18, 41}_0 ∧ true) c in CNF: c -b^{18, 41}_2 ∨ b^{18, 41}_1 ∨ b^{18, 41}_0 ∨ false c in DIMACS: -13295 13296 13297 0 c 3 does not represent an automaton state. c -(-b^{18, 41}_2 ∧ b^{18, 41}_1 ∧ b^{18, 41}_0 ∧ true) c in CNF: c b^{18, 41}_2 ∨ -b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ false c in DIMACS: 13295 -13296 -13297 0 c -3 does not represent an automaton state. c -( b^{18, 41}_2 ∧ b^{18, 41}_1 ∧ b^{18, 41}_0 ∧ true) c in CNF: c -b^{18, 41}_2 ∨ -b^{18, 41}_1 ∨ -b^{18, 41}_0 ∨ false c in DIMACS: -13295 -13296 -13297 0 c i = 42 c -2+1 --> -1 c ( b^{18, 42}_2 ∧ b^{18, 42}_1 ∧ -b^{18, 42}_0 ∧ p_756) -> ( b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ b^{18, 43}_0) c in CNF: c -b^{18, 42}_2 ∨ -b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ -p_756 ∨ b^{18, 43}_2 c -b^{18, 42}_2 ∨ -b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ -p_756 ∨ -b^{18, 43}_1 c -b^{18, 42}_2 ∨ -b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ -p_756 ∨ b^{18, 43}_0 c in DIMACS: -13298 -13299 13300 -756 13301 0 -13298 -13299 13300 -756 -13302 0 -13298 -13299 13300 -756 13303 0 c -1+1 --> 0 c ( b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ b^{18, 42}_0 ∧ p_756) -> (-b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ -b^{18, 43}_0) c in CNF: c -b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ -p_756 ∨ -b^{18, 43}_2 c -b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ -p_756 ∨ -b^{18, 43}_1 c -b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ -p_756 ∨ -b^{18, 43}_0 c in DIMACS: -13298 13299 -13300 -756 -13301 0 -13298 13299 -13300 -756 -13302 0 -13298 13299 -13300 -756 -13303 0 c 0+1 --> 1 c (-b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ -b^{18, 42}_0 ∧ p_756) -> (-b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ b^{18, 43}_0) c in CNF: c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ -p_756 ∨ -b^{18, 43}_2 c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ -p_756 ∨ -b^{18, 43}_1 c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ -p_756 ∨ b^{18, 43}_0 c in DIMACS: 13298 13299 13300 -756 -13301 0 13298 13299 13300 -756 -13302 0 13298 13299 13300 -756 13303 0 c 1+1 --> 2 c (-b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ b^{18, 42}_0 ∧ p_756) -> (-b^{18, 43}_2 ∧ b^{18, 43}_1 ∧ -b^{18, 43}_0) c in CNF: c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ -p_756 ∨ -b^{18, 43}_2 c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ -p_756 ∨ b^{18, 43}_1 c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ -p_756 ∨ -b^{18, 43}_0 c in DIMACS: 13298 13299 -13300 -756 -13301 0 13298 13299 -13300 -756 13302 0 13298 13299 -13300 -756 -13303 0 c 2+1 --> break c (-b^{18, 42}_2 ∧ b^{18, 42}_1 ∧ -b^{18, 42}_0 ∧ p_756) -> break c in CNF: c b^{18, 42}_2 ∨ -b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ -p_756 ∨ break c in DIMACS: 13298 -13299 13300 -756 1162 0 c 2-1 --> 1 c (-b^{18, 42}_2 ∧ b^{18, 42}_1 ∧ -b^{18, 42}_0 ∧ -p_756) -> (-b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ b^{18, 43}_0) c in CNF: c b^{18, 42}_2 ∨ -b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ p_756 ∨ -b^{18, 43}_2 c b^{18, 42}_2 ∨ -b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ p_756 ∨ -b^{18, 43}_1 c b^{18, 42}_2 ∨ -b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ p_756 ∨ b^{18, 43}_0 c in DIMACS: 13298 -13299 13300 756 -13301 0 13298 -13299 13300 756 -13302 0 13298 -13299 13300 756 13303 0 c 1-1 --> 0 c (-b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ b^{18, 42}_0 ∧ -p_756) -> (-b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ -b^{18, 43}_0) c in CNF: c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ p_756 ∨ -b^{18, 43}_2 c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ p_756 ∨ -b^{18, 43}_1 c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ p_756 ∨ -b^{18, 43}_0 c in DIMACS: 13298 13299 -13300 756 -13301 0 13298 13299 -13300 756 -13302 0 13298 13299 -13300 756 -13303 0 c 0-1 --> -1 c (-b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ -b^{18, 42}_0 ∧ -p_756) -> ( b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ b^{18, 43}_0) c in CNF: c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ p_756 ∨ b^{18, 43}_2 c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ p_756 ∨ -b^{18, 43}_1 c b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ p_756 ∨ b^{18, 43}_0 c in DIMACS: 13298 13299 13300 756 13301 0 13298 13299 13300 756 -13302 0 13298 13299 13300 756 13303 0 c -1-1 --> -2 c ( b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ b^{18, 42}_0 ∧ -p_756) -> ( b^{18, 43}_2 ∧ b^{18, 43}_1 ∧ -b^{18, 43}_0) c in CNF: c -b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ p_756 ∨ b^{18, 43}_2 c -b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ p_756 ∨ b^{18, 43}_1 c -b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ p_756 ∨ -b^{18, 43}_0 c in DIMACS: -13298 13299 -13300 756 13301 0 -13298 13299 -13300 756 13302 0 -13298 13299 -13300 756 -13303 0 c -2-1 --> break c ( b^{18, 42}_2 ∧ b^{18, 42}_1 ∧ -b^{18, 42}_0 ∧ -p_756) -> break c in CNF: c -b^{18, 42}_2 ∨ -b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ p_756 ∨ break c in DIMACS: -13298 -13299 13300 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 42}_2 ∧ -b^{18, 42}_1 ∧ -b^{18, 42}_0 ∧ true) c in CNF: c -b^{18, 42}_2 ∨ b^{18, 42}_1 ∨ b^{18, 42}_0 ∨ false c in DIMACS: -13298 13299 13300 0 c 3 does not represent an automaton state. c -(-b^{18, 42}_2 ∧ b^{18, 42}_1 ∧ b^{18, 42}_0 ∧ true) c in CNF: c b^{18, 42}_2 ∨ -b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ false c in DIMACS: 13298 -13299 -13300 0 c -3 does not represent an automaton state. c -( b^{18, 42}_2 ∧ b^{18, 42}_1 ∧ b^{18, 42}_0 ∧ true) c in CNF: c -b^{18, 42}_2 ∨ -b^{18, 42}_1 ∨ -b^{18, 42}_0 ∨ false c in DIMACS: -13298 -13299 -13300 0 c i = 43 c -2+1 --> -1 c ( b^{18, 43}_2 ∧ b^{18, 43}_1 ∧ -b^{18, 43}_0 ∧ p_774) -> ( b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ b^{18, 44}_0) c in CNF: c -b^{18, 43}_2 ∨ -b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ -p_774 ∨ b^{18, 44}_2 c -b^{18, 43}_2 ∨ -b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ -p_774 ∨ -b^{18, 44}_1 c -b^{18, 43}_2 ∨ -b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ -p_774 ∨ b^{18, 44}_0 c in DIMACS: -13301 -13302 13303 -774 13304 0 -13301 -13302 13303 -774 -13305 0 -13301 -13302 13303 -774 13306 0 c -1+1 --> 0 c ( b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ b^{18, 43}_0 ∧ p_774) -> (-b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ -b^{18, 44}_0) c in CNF: c -b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ -p_774 ∨ -b^{18, 44}_2 c -b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ -p_774 ∨ -b^{18, 44}_1 c -b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ -p_774 ∨ -b^{18, 44}_0 c in DIMACS: -13301 13302 -13303 -774 -13304 0 -13301 13302 -13303 -774 -13305 0 -13301 13302 -13303 -774 -13306 0 c 0+1 --> 1 c (-b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ -b^{18, 43}_0 ∧ p_774) -> (-b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ b^{18, 44}_0) c in CNF: c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ -p_774 ∨ -b^{18, 44}_2 c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ -p_774 ∨ -b^{18, 44}_1 c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ -p_774 ∨ b^{18, 44}_0 c in DIMACS: 13301 13302 13303 -774 -13304 0 13301 13302 13303 -774 -13305 0 13301 13302 13303 -774 13306 0 c 1+1 --> 2 c (-b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ b^{18, 43}_0 ∧ p_774) -> (-b^{18, 44}_2 ∧ b^{18, 44}_1 ∧ -b^{18, 44}_0) c in CNF: c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ -p_774 ∨ -b^{18, 44}_2 c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ -p_774 ∨ b^{18, 44}_1 c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ -p_774 ∨ -b^{18, 44}_0 c in DIMACS: 13301 13302 -13303 -774 -13304 0 13301 13302 -13303 -774 13305 0 13301 13302 -13303 -774 -13306 0 c 2+1 --> break c (-b^{18, 43}_2 ∧ b^{18, 43}_1 ∧ -b^{18, 43}_0 ∧ p_774) -> break c in CNF: c b^{18, 43}_2 ∨ -b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ -p_774 ∨ break c in DIMACS: 13301 -13302 13303 -774 1162 0 c 2-1 --> 1 c (-b^{18, 43}_2 ∧ b^{18, 43}_1 ∧ -b^{18, 43}_0 ∧ -p_774) -> (-b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ b^{18, 44}_0) c in CNF: c b^{18, 43}_2 ∨ -b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ p_774 ∨ -b^{18, 44}_2 c b^{18, 43}_2 ∨ -b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ p_774 ∨ -b^{18, 44}_1 c b^{18, 43}_2 ∨ -b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ p_774 ∨ b^{18, 44}_0 c in DIMACS: 13301 -13302 13303 774 -13304 0 13301 -13302 13303 774 -13305 0 13301 -13302 13303 774 13306 0 c 1-1 --> 0 c (-b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ b^{18, 43}_0 ∧ -p_774) -> (-b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ -b^{18, 44}_0) c in CNF: c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ p_774 ∨ -b^{18, 44}_2 c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ p_774 ∨ -b^{18, 44}_1 c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ p_774 ∨ -b^{18, 44}_0 c in DIMACS: 13301 13302 -13303 774 -13304 0 13301 13302 -13303 774 -13305 0 13301 13302 -13303 774 -13306 0 c 0-1 --> -1 c (-b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ -b^{18, 43}_0 ∧ -p_774) -> ( b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ b^{18, 44}_0) c in CNF: c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ p_774 ∨ b^{18, 44}_2 c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ p_774 ∨ -b^{18, 44}_1 c b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ p_774 ∨ b^{18, 44}_0 c in DIMACS: 13301 13302 13303 774 13304 0 13301 13302 13303 774 -13305 0 13301 13302 13303 774 13306 0 c -1-1 --> -2 c ( b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ b^{18, 43}_0 ∧ -p_774) -> ( b^{18, 44}_2 ∧ b^{18, 44}_1 ∧ -b^{18, 44}_0) c in CNF: c -b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ p_774 ∨ b^{18, 44}_2 c -b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ p_774 ∨ b^{18, 44}_1 c -b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ p_774 ∨ -b^{18, 44}_0 c in DIMACS: -13301 13302 -13303 774 13304 0 -13301 13302 -13303 774 13305 0 -13301 13302 -13303 774 -13306 0 c -2-1 --> break c ( b^{18, 43}_2 ∧ b^{18, 43}_1 ∧ -b^{18, 43}_0 ∧ -p_774) -> break c in CNF: c -b^{18, 43}_2 ∨ -b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ p_774 ∨ break c in DIMACS: -13301 -13302 13303 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 43}_2 ∧ -b^{18, 43}_1 ∧ -b^{18, 43}_0 ∧ true) c in CNF: c -b^{18, 43}_2 ∨ b^{18, 43}_1 ∨ b^{18, 43}_0 ∨ false c in DIMACS: -13301 13302 13303 0 c 3 does not represent an automaton state. c -(-b^{18, 43}_2 ∧ b^{18, 43}_1 ∧ b^{18, 43}_0 ∧ true) c in CNF: c b^{18, 43}_2 ∨ -b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ false c in DIMACS: 13301 -13302 -13303 0 c -3 does not represent an automaton state. c -( b^{18, 43}_2 ∧ b^{18, 43}_1 ∧ b^{18, 43}_0 ∧ true) c in CNF: c -b^{18, 43}_2 ∨ -b^{18, 43}_1 ∨ -b^{18, 43}_0 ∨ false c in DIMACS: -13301 -13302 -13303 0 c i = 44 c -2+1 --> -1 c ( b^{18, 44}_2 ∧ b^{18, 44}_1 ∧ -b^{18, 44}_0 ∧ p_792) -> ( b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ b^{18, 45}_0) c in CNF: c -b^{18, 44}_2 ∨ -b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ -p_792 ∨ b^{18, 45}_2 c -b^{18, 44}_2 ∨ -b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ -p_792 ∨ -b^{18, 45}_1 c -b^{18, 44}_2 ∨ -b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ -p_792 ∨ b^{18, 45}_0 c in DIMACS: -13304 -13305 13306 -792 13307 0 -13304 -13305 13306 -792 -13308 0 -13304 -13305 13306 -792 13309 0 c -1+1 --> 0 c ( b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ b^{18, 44}_0 ∧ p_792) -> (-b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ -b^{18, 45}_0) c in CNF: c -b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ -p_792 ∨ -b^{18, 45}_2 c -b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ -p_792 ∨ -b^{18, 45}_1 c -b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ -p_792 ∨ -b^{18, 45}_0 c in DIMACS: -13304 13305 -13306 -792 -13307 0 -13304 13305 -13306 -792 -13308 0 -13304 13305 -13306 -792 -13309 0 c 0+1 --> 1 c (-b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ -b^{18, 44}_0 ∧ p_792) -> (-b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ b^{18, 45}_0) c in CNF: c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ -p_792 ∨ -b^{18, 45}_2 c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ -p_792 ∨ -b^{18, 45}_1 c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ -p_792 ∨ b^{18, 45}_0 c in DIMACS: 13304 13305 13306 -792 -13307 0 13304 13305 13306 -792 -13308 0 13304 13305 13306 -792 13309 0 c 1+1 --> 2 c (-b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ b^{18, 44}_0 ∧ p_792) -> (-b^{18, 45}_2 ∧ b^{18, 45}_1 ∧ -b^{18, 45}_0) c in CNF: c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ -p_792 ∨ -b^{18, 45}_2 c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ -p_792 ∨ b^{18, 45}_1 c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ -p_792 ∨ -b^{18, 45}_0 c in DIMACS: 13304 13305 -13306 -792 -13307 0 13304 13305 -13306 -792 13308 0 13304 13305 -13306 -792 -13309 0 c 2+1 --> break c (-b^{18, 44}_2 ∧ b^{18, 44}_1 ∧ -b^{18, 44}_0 ∧ p_792) -> break c in CNF: c b^{18, 44}_2 ∨ -b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ -p_792 ∨ break c in DIMACS: 13304 -13305 13306 -792 1162 0 c 2-1 --> 1 c (-b^{18, 44}_2 ∧ b^{18, 44}_1 ∧ -b^{18, 44}_0 ∧ -p_792) -> (-b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ b^{18, 45}_0) c in CNF: c b^{18, 44}_2 ∨ -b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ p_792 ∨ -b^{18, 45}_2 c b^{18, 44}_2 ∨ -b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ p_792 ∨ -b^{18, 45}_1 c b^{18, 44}_2 ∨ -b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ p_792 ∨ b^{18, 45}_0 c in DIMACS: 13304 -13305 13306 792 -13307 0 13304 -13305 13306 792 -13308 0 13304 -13305 13306 792 13309 0 c 1-1 --> 0 c (-b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ b^{18, 44}_0 ∧ -p_792) -> (-b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ -b^{18, 45}_0) c in CNF: c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ p_792 ∨ -b^{18, 45}_2 c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ p_792 ∨ -b^{18, 45}_1 c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ p_792 ∨ -b^{18, 45}_0 c in DIMACS: 13304 13305 -13306 792 -13307 0 13304 13305 -13306 792 -13308 0 13304 13305 -13306 792 -13309 0 c 0-1 --> -1 c (-b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ -b^{18, 44}_0 ∧ -p_792) -> ( b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ b^{18, 45}_0) c in CNF: c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ p_792 ∨ b^{18, 45}_2 c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ p_792 ∨ -b^{18, 45}_1 c b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ p_792 ∨ b^{18, 45}_0 c in DIMACS: 13304 13305 13306 792 13307 0 13304 13305 13306 792 -13308 0 13304 13305 13306 792 13309 0 c -1-1 --> -2 c ( b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ b^{18, 44}_0 ∧ -p_792) -> ( b^{18, 45}_2 ∧ b^{18, 45}_1 ∧ -b^{18, 45}_0) c in CNF: c -b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ p_792 ∨ b^{18, 45}_2 c -b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ p_792 ∨ b^{18, 45}_1 c -b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ p_792 ∨ -b^{18, 45}_0 c in DIMACS: -13304 13305 -13306 792 13307 0 -13304 13305 -13306 792 13308 0 -13304 13305 -13306 792 -13309 0 c -2-1 --> break c ( b^{18, 44}_2 ∧ b^{18, 44}_1 ∧ -b^{18, 44}_0 ∧ -p_792) -> break c in CNF: c -b^{18, 44}_2 ∨ -b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ p_792 ∨ break c in DIMACS: -13304 -13305 13306 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 44}_2 ∧ -b^{18, 44}_1 ∧ -b^{18, 44}_0 ∧ true) c in CNF: c -b^{18, 44}_2 ∨ b^{18, 44}_1 ∨ b^{18, 44}_0 ∨ false c in DIMACS: -13304 13305 13306 0 c 3 does not represent an automaton state. c -(-b^{18, 44}_2 ∧ b^{18, 44}_1 ∧ b^{18, 44}_0 ∧ true) c in CNF: c b^{18, 44}_2 ∨ -b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ false c in DIMACS: 13304 -13305 -13306 0 c -3 does not represent an automaton state. c -( b^{18, 44}_2 ∧ b^{18, 44}_1 ∧ b^{18, 44}_0 ∧ true) c in CNF: c -b^{18, 44}_2 ∨ -b^{18, 44}_1 ∨ -b^{18, 44}_0 ∨ false c in DIMACS: -13304 -13305 -13306 0 c i = 45 c -2+1 --> -1 c ( b^{18, 45}_2 ∧ b^{18, 45}_1 ∧ -b^{18, 45}_0 ∧ p_810) -> ( b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ b^{18, 46}_0) c in CNF: c -b^{18, 45}_2 ∨ -b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ -p_810 ∨ b^{18, 46}_2 c -b^{18, 45}_2 ∨ -b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ -p_810 ∨ -b^{18, 46}_1 c -b^{18, 45}_2 ∨ -b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ -p_810 ∨ b^{18, 46}_0 c in DIMACS: -13307 -13308 13309 -810 13310 0 -13307 -13308 13309 -810 -13311 0 -13307 -13308 13309 -810 13312 0 c -1+1 --> 0 c ( b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ b^{18, 45}_0 ∧ p_810) -> (-b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ -b^{18, 46}_0) c in CNF: c -b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ -p_810 ∨ -b^{18, 46}_2 c -b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ -p_810 ∨ -b^{18, 46}_1 c -b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ -p_810 ∨ -b^{18, 46}_0 c in DIMACS: -13307 13308 -13309 -810 -13310 0 -13307 13308 -13309 -810 -13311 0 -13307 13308 -13309 -810 -13312 0 c 0+1 --> 1 c (-b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ -b^{18, 45}_0 ∧ p_810) -> (-b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ b^{18, 46}_0) c in CNF: c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ -p_810 ∨ -b^{18, 46}_2 c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ -p_810 ∨ -b^{18, 46}_1 c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ -p_810 ∨ b^{18, 46}_0 c in DIMACS: 13307 13308 13309 -810 -13310 0 13307 13308 13309 -810 -13311 0 13307 13308 13309 -810 13312 0 c 1+1 --> 2 c (-b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ b^{18, 45}_0 ∧ p_810) -> (-b^{18, 46}_2 ∧ b^{18, 46}_1 ∧ -b^{18, 46}_0) c in CNF: c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ -p_810 ∨ -b^{18, 46}_2 c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ -p_810 ∨ b^{18, 46}_1 c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ -p_810 ∨ -b^{18, 46}_0 c in DIMACS: 13307 13308 -13309 -810 -13310 0 13307 13308 -13309 -810 13311 0 13307 13308 -13309 -810 -13312 0 c 2+1 --> break c (-b^{18, 45}_2 ∧ b^{18, 45}_1 ∧ -b^{18, 45}_0 ∧ p_810) -> break c in CNF: c b^{18, 45}_2 ∨ -b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ -p_810 ∨ break c in DIMACS: 13307 -13308 13309 -810 1162 0 c 2-1 --> 1 c (-b^{18, 45}_2 ∧ b^{18, 45}_1 ∧ -b^{18, 45}_0 ∧ -p_810) -> (-b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ b^{18, 46}_0) c in CNF: c b^{18, 45}_2 ∨ -b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ p_810 ∨ -b^{18, 46}_2 c b^{18, 45}_2 ∨ -b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ p_810 ∨ -b^{18, 46}_1 c b^{18, 45}_2 ∨ -b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ p_810 ∨ b^{18, 46}_0 c in DIMACS: 13307 -13308 13309 810 -13310 0 13307 -13308 13309 810 -13311 0 13307 -13308 13309 810 13312 0 c 1-1 --> 0 c (-b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ b^{18, 45}_0 ∧ -p_810) -> (-b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ -b^{18, 46}_0) c in CNF: c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ p_810 ∨ -b^{18, 46}_2 c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ p_810 ∨ -b^{18, 46}_1 c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ p_810 ∨ -b^{18, 46}_0 c in DIMACS: 13307 13308 -13309 810 -13310 0 13307 13308 -13309 810 -13311 0 13307 13308 -13309 810 -13312 0 c 0-1 --> -1 c (-b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ -b^{18, 45}_0 ∧ -p_810) -> ( b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ b^{18, 46}_0) c in CNF: c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ p_810 ∨ b^{18, 46}_2 c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ p_810 ∨ -b^{18, 46}_1 c b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ p_810 ∨ b^{18, 46}_0 c in DIMACS: 13307 13308 13309 810 13310 0 13307 13308 13309 810 -13311 0 13307 13308 13309 810 13312 0 c -1-1 --> -2 c ( b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ b^{18, 45}_0 ∧ -p_810) -> ( b^{18, 46}_2 ∧ b^{18, 46}_1 ∧ -b^{18, 46}_0) c in CNF: c -b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ p_810 ∨ b^{18, 46}_2 c -b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ p_810 ∨ b^{18, 46}_1 c -b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ p_810 ∨ -b^{18, 46}_0 c in DIMACS: -13307 13308 -13309 810 13310 0 -13307 13308 -13309 810 13311 0 -13307 13308 -13309 810 -13312 0 c -2-1 --> break c ( b^{18, 45}_2 ∧ b^{18, 45}_1 ∧ -b^{18, 45}_0 ∧ -p_810) -> break c in CNF: c -b^{18, 45}_2 ∨ -b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ p_810 ∨ break c in DIMACS: -13307 -13308 13309 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 45}_2 ∧ -b^{18, 45}_1 ∧ -b^{18, 45}_0 ∧ true) c in CNF: c -b^{18, 45}_2 ∨ b^{18, 45}_1 ∨ b^{18, 45}_0 ∨ false c in DIMACS: -13307 13308 13309 0 c 3 does not represent an automaton state. c -(-b^{18, 45}_2 ∧ b^{18, 45}_1 ∧ b^{18, 45}_0 ∧ true) c in CNF: c b^{18, 45}_2 ∨ -b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ false c in DIMACS: 13307 -13308 -13309 0 c -3 does not represent an automaton state. c -( b^{18, 45}_2 ∧ b^{18, 45}_1 ∧ b^{18, 45}_0 ∧ true) c in CNF: c -b^{18, 45}_2 ∨ -b^{18, 45}_1 ∨ -b^{18, 45}_0 ∨ false c in DIMACS: -13307 -13308 -13309 0 c i = 46 c -2+1 --> -1 c ( b^{18, 46}_2 ∧ b^{18, 46}_1 ∧ -b^{18, 46}_0 ∧ p_828) -> ( b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ b^{18, 47}_0) c in CNF: c -b^{18, 46}_2 ∨ -b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ -p_828 ∨ b^{18, 47}_2 c -b^{18, 46}_2 ∨ -b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ -p_828 ∨ -b^{18, 47}_1 c -b^{18, 46}_2 ∨ -b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ -p_828 ∨ b^{18, 47}_0 c in DIMACS: -13310 -13311 13312 -828 13313 0 -13310 -13311 13312 -828 -13314 0 -13310 -13311 13312 -828 13315 0 c -1+1 --> 0 c ( b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ b^{18, 46}_0 ∧ p_828) -> (-b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ -b^{18, 47}_0) c in CNF: c -b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ -p_828 ∨ -b^{18, 47}_2 c -b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ -p_828 ∨ -b^{18, 47}_1 c -b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ -p_828 ∨ -b^{18, 47}_0 c in DIMACS: -13310 13311 -13312 -828 -13313 0 -13310 13311 -13312 -828 -13314 0 -13310 13311 -13312 -828 -13315 0 c 0+1 --> 1 c (-b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ -b^{18, 46}_0 ∧ p_828) -> (-b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ b^{18, 47}_0) c in CNF: c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ -p_828 ∨ -b^{18, 47}_2 c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ -p_828 ∨ -b^{18, 47}_1 c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ -p_828 ∨ b^{18, 47}_0 c in DIMACS: 13310 13311 13312 -828 -13313 0 13310 13311 13312 -828 -13314 0 13310 13311 13312 -828 13315 0 c 1+1 --> 2 c (-b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ b^{18, 46}_0 ∧ p_828) -> (-b^{18, 47}_2 ∧ b^{18, 47}_1 ∧ -b^{18, 47}_0) c in CNF: c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ -p_828 ∨ -b^{18, 47}_2 c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ -p_828 ∨ b^{18, 47}_1 c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ -p_828 ∨ -b^{18, 47}_0 c in DIMACS: 13310 13311 -13312 -828 -13313 0 13310 13311 -13312 -828 13314 0 13310 13311 -13312 -828 -13315 0 c 2+1 --> break c (-b^{18, 46}_2 ∧ b^{18, 46}_1 ∧ -b^{18, 46}_0 ∧ p_828) -> break c in CNF: c b^{18, 46}_2 ∨ -b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ -p_828 ∨ break c in DIMACS: 13310 -13311 13312 -828 1162 0 c 2-1 --> 1 c (-b^{18, 46}_2 ∧ b^{18, 46}_1 ∧ -b^{18, 46}_0 ∧ -p_828) -> (-b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ b^{18, 47}_0) c in CNF: c b^{18, 46}_2 ∨ -b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ p_828 ∨ -b^{18, 47}_2 c b^{18, 46}_2 ∨ -b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ p_828 ∨ -b^{18, 47}_1 c b^{18, 46}_2 ∨ -b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ p_828 ∨ b^{18, 47}_0 c in DIMACS: 13310 -13311 13312 828 -13313 0 13310 -13311 13312 828 -13314 0 13310 -13311 13312 828 13315 0 c 1-1 --> 0 c (-b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ b^{18, 46}_0 ∧ -p_828) -> (-b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ -b^{18, 47}_0) c in CNF: c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ p_828 ∨ -b^{18, 47}_2 c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ p_828 ∨ -b^{18, 47}_1 c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ p_828 ∨ -b^{18, 47}_0 c in DIMACS: 13310 13311 -13312 828 -13313 0 13310 13311 -13312 828 -13314 0 13310 13311 -13312 828 -13315 0 c 0-1 --> -1 c (-b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ -b^{18, 46}_0 ∧ -p_828) -> ( b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ b^{18, 47}_0) c in CNF: c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ p_828 ∨ b^{18, 47}_2 c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ p_828 ∨ -b^{18, 47}_1 c b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ p_828 ∨ b^{18, 47}_0 c in DIMACS: 13310 13311 13312 828 13313 0 13310 13311 13312 828 -13314 0 13310 13311 13312 828 13315 0 c -1-1 --> -2 c ( b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ b^{18, 46}_0 ∧ -p_828) -> ( b^{18, 47}_2 ∧ b^{18, 47}_1 ∧ -b^{18, 47}_0) c in CNF: c -b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ p_828 ∨ b^{18, 47}_2 c -b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ p_828 ∨ b^{18, 47}_1 c -b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ p_828 ∨ -b^{18, 47}_0 c in DIMACS: -13310 13311 -13312 828 13313 0 -13310 13311 -13312 828 13314 0 -13310 13311 -13312 828 -13315 0 c -2-1 --> break c ( b^{18, 46}_2 ∧ b^{18, 46}_1 ∧ -b^{18, 46}_0 ∧ -p_828) -> break c in CNF: c -b^{18, 46}_2 ∨ -b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ p_828 ∨ break c in DIMACS: -13310 -13311 13312 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 46}_2 ∧ -b^{18, 46}_1 ∧ -b^{18, 46}_0 ∧ true) c in CNF: c -b^{18, 46}_2 ∨ b^{18, 46}_1 ∨ b^{18, 46}_0 ∨ false c in DIMACS: -13310 13311 13312 0 c 3 does not represent an automaton state. c -(-b^{18, 46}_2 ∧ b^{18, 46}_1 ∧ b^{18, 46}_0 ∧ true) c in CNF: c b^{18, 46}_2 ∨ -b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ false c in DIMACS: 13310 -13311 -13312 0 c -3 does not represent an automaton state. c -( b^{18, 46}_2 ∧ b^{18, 46}_1 ∧ b^{18, 46}_0 ∧ true) c in CNF: c -b^{18, 46}_2 ∨ -b^{18, 46}_1 ∨ -b^{18, 46}_0 ∨ false c in DIMACS: -13310 -13311 -13312 0 c i = 47 c -2+1 --> -1 c ( b^{18, 47}_2 ∧ b^{18, 47}_1 ∧ -b^{18, 47}_0 ∧ p_846) -> ( b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ b^{18, 48}_0) c in CNF: c -b^{18, 47}_2 ∨ -b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ -p_846 ∨ b^{18, 48}_2 c -b^{18, 47}_2 ∨ -b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ -p_846 ∨ -b^{18, 48}_1 c -b^{18, 47}_2 ∨ -b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ -p_846 ∨ b^{18, 48}_0 c in DIMACS: -13313 -13314 13315 -846 13316 0 -13313 -13314 13315 -846 -13317 0 -13313 -13314 13315 -846 13318 0 c -1+1 --> 0 c ( b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ b^{18, 47}_0 ∧ p_846) -> (-b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ -b^{18, 48}_0) c in CNF: c -b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ -p_846 ∨ -b^{18, 48}_2 c -b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ -p_846 ∨ -b^{18, 48}_1 c -b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ -p_846 ∨ -b^{18, 48}_0 c in DIMACS: -13313 13314 -13315 -846 -13316 0 -13313 13314 -13315 -846 -13317 0 -13313 13314 -13315 -846 -13318 0 c 0+1 --> 1 c (-b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ -b^{18, 47}_0 ∧ p_846) -> (-b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ b^{18, 48}_0) c in CNF: c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ -p_846 ∨ -b^{18, 48}_2 c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ -p_846 ∨ -b^{18, 48}_1 c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ -p_846 ∨ b^{18, 48}_0 c in DIMACS: 13313 13314 13315 -846 -13316 0 13313 13314 13315 -846 -13317 0 13313 13314 13315 -846 13318 0 c 1+1 --> 2 c (-b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ b^{18, 47}_0 ∧ p_846) -> (-b^{18, 48}_2 ∧ b^{18, 48}_1 ∧ -b^{18, 48}_0) c in CNF: c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ -p_846 ∨ -b^{18, 48}_2 c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ -p_846 ∨ b^{18, 48}_1 c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ -p_846 ∨ -b^{18, 48}_0 c in DIMACS: 13313 13314 -13315 -846 -13316 0 13313 13314 -13315 -846 13317 0 13313 13314 -13315 -846 -13318 0 c 2+1 --> break c (-b^{18, 47}_2 ∧ b^{18, 47}_1 ∧ -b^{18, 47}_0 ∧ p_846) -> break c in CNF: c b^{18, 47}_2 ∨ -b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ -p_846 ∨ break c in DIMACS: 13313 -13314 13315 -846 1162 0 c 2-1 --> 1 c (-b^{18, 47}_2 ∧ b^{18, 47}_1 ∧ -b^{18, 47}_0 ∧ -p_846) -> (-b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ b^{18, 48}_0) c in CNF: c b^{18, 47}_2 ∨ -b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ p_846 ∨ -b^{18, 48}_2 c b^{18, 47}_2 ∨ -b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ p_846 ∨ -b^{18, 48}_1 c b^{18, 47}_2 ∨ -b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ p_846 ∨ b^{18, 48}_0 c in DIMACS: 13313 -13314 13315 846 -13316 0 13313 -13314 13315 846 -13317 0 13313 -13314 13315 846 13318 0 c 1-1 --> 0 c (-b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ b^{18, 47}_0 ∧ -p_846) -> (-b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ -b^{18, 48}_0) c in CNF: c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ p_846 ∨ -b^{18, 48}_2 c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ p_846 ∨ -b^{18, 48}_1 c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ p_846 ∨ -b^{18, 48}_0 c in DIMACS: 13313 13314 -13315 846 -13316 0 13313 13314 -13315 846 -13317 0 13313 13314 -13315 846 -13318 0 c 0-1 --> -1 c (-b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ -b^{18, 47}_0 ∧ -p_846) -> ( b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ b^{18, 48}_0) c in CNF: c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ p_846 ∨ b^{18, 48}_2 c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ p_846 ∨ -b^{18, 48}_1 c b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ p_846 ∨ b^{18, 48}_0 c in DIMACS: 13313 13314 13315 846 13316 0 13313 13314 13315 846 -13317 0 13313 13314 13315 846 13318 0 c -1-1 --> -2 c ( b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ b^{18, 47}_0 ∧ -p_846) -> ( b^{18, 48}_2 ∧ b^{18, 48}_1 ∧ -b^{18, 48}_0) c in CNF: c -b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ p_846 ∨ b^{18, 48}_2 c -b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ p_846 ∨ b^{18, 48}_1 c -b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ p_846 ∨ -b^{18, 48}_0 c in DIMACS: -13313 13314 -13315 846 13316 0 -13313 13314 -13315 846 13317 0 -13313 13314 -13315 846 -13318 0 c -2-1 --> break c ( b^{18, 47}_2 ∧ b^{18, 47}_1 ∧ -b^{18, 47}_0 ∧ -p_846) -> break c in CNF: c -b^{18, 47}_2 ∨ -b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ p_846 ∨ break c in DIMACS: -13313 -13314 13315 846 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 47}_2 ∧ -b^{18, 47}_1 ∧ -b^{18, 47}_0 ∧ true) c in CNF: c -b^{18, 47}_2 ∨ b^{18, 47}_1 ∨ b^{18, 47}_0 ∨ false c in DIMACS: -13313 13314 13315 0 c 3 does not represent an automaton state. c -(-b^{18, 47}_2 ∧ b^{18, 47}_1 ∧ b^{18, 47}_0 ∧ true) c in CNF: c b^{18, 47}_2 ∨ -b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ false c in DIMACS: 13313 -13314 -13315 0 c -3 does not represent an automaton state. c -( b^{18, 47}_2 ∧ b^{18, 47}_1 ∧ b^{18, 47}_0 ∧ true) c in CNF: c -b^{18, 47}_2 ∨ -b^{18, 47}_1 ∨ -b^{18, 47}_0 ∨ false c in DIMACS: -13313 -13314 -13315 0 c i = 48 c -2+1 --> -1 c ( b^{18, 48}_2 ∧ b^{18, 48}_1 ∧ -b^{18, 48}_0 ∧ p_864) -> ( b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ b^{18, 49}_0) c in CNF: c -b^{18, 48}_2 ∨ -b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ -p_864 ∨ b^{18, 49}_2 c -b^{18, 48}_2 ∨ -b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ -p_864 ∨ -b^{18, 49}_1 c -b^{18, 48}_2 ∨ -b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ -p_864 ∨ b^{18, 49}_0 c in DIMACS: -13316 -13317 13318 -864 13319 0 -13316 -13317 13318 -864 -13320 0 -13316 -13317 13318 -864 13321 0 c -1+1 --> 0 c ( b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ b^{18, 48}_0 ∧ p_864) -> (-b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ -b^{18, 49}_0) c in CNF: c -b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ -p_864 ∨ -b^{18, 49}_2 c -b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ -p_864 ∨ -b^{18, 49}_1 c -b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ -p_864 ∨ -b^{18, 49}_0 c in DIMACS: -13316 13317 -13318 -864 -13319 0 -13316 13317 -13318 -864 -13320 0 -13316 13317 -13318 -864 -13321 0 c 0+1 --> 1 c (-b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ -b^{18, 48}_0 ∧ p_864) -> (-b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ b^{18, 49}_0) c in CNF: c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ -p_864 ∨ -b^{18, 49}_2 c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ -p_864 ∨ -b^{18, 49}_1 c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ -p_864 ∨ b^{18, 49}_0 c in DIMACS: 13316 13317 13318 -864 -13319 0 13316 13317 13318 -864 -13320 0 13316 13317 13318 -864 13321 0 c 1+1 --> 2 c (-b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ b^{18, 48}_0 ∧ p_864) -> (-b^{18, 49}_2 ∧ b^{18, 49}_1 ∧ -b^{18, 49}_0) c in CNF: c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ -p_864 ∨ -b^{18, 49}_2 c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ -p_864 ∨ b^{18, 49}_1 c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ -p_864 ∨ -b^{18, 49}_0 c in DIMACS: 13316 13317 -13318 -864 -13319 0 13316 13317 -13318 -864 13320 0 13316 13317 -13318 -864 -13321 0 c 2+1 --> break c (-b^{18, 48}_2 ∧ b^{18, 48}_1 ∧ -b^{18, 48}_0 ∧ p_864) -> break c in CNF: c b^{18, 48}_2 ∨ -b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ -p_864 ∨ break c in DIMACS: 13316 -13317 13318 -864 1162 0 c 2-1 --> 1 c (-b^{18, 48}_2 ∧ b^{18, 48}_1 ∧ -b^{18, 48}_0 ∧ -p_864) -> (-b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ b^{18, 49}_0) c in CNF: c b^{18, 48}_2 ∨ -b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ p_864 ∨ -b^{18, 49}_2 c b^{18, 48}_2 ∨ -b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ p_864 ∨ -b^{18, 49}_1 c b^{18, 48}_2 ∨ -b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ p_864 ∨ b^{18, 49}_0 c in DIMACS: 13316 -13317 13318 864 -13319 0 13316 -13317 13318 864 -13320 0 13316 -13317 13318 864 13321 0 c 1-1 --> 0 c (-b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ b^{18, 48}_0 ∧ -p_864) -> (-b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ -b^{18, 49}_0) c in CNF: c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ p_864 ∨ -b^{18, 49}_2 c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ p_864 ∨ -b^{18, 49}_1 c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ p_864 ∨ -b^{18, 49}_0 c in DIMACS: 13316 13317 -13318 864 -13319 0 13316 13317 -13318 864 -13320 0 13316 13317 -13318 864 -13321 0 c 0-1 --> -1 c (-b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ -b^{18, 48}_0 ∧ -p_864) -> ( b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ b^{18, 49}_0) c in CNF: c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ p_864 ∨ b^{18, 49}_2 c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ p_864 ∨ -b^{18, 49}_1 c b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ p_864 ∨ b^{18, 49}_0 c in DIMACS: 13316 13317 13318 864 13319 0 13316 13317 13318 864 -13320 0 13316 13317 13318 864 13321 0 c -1-1 --> -2 c ( b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ b^{18, 48}_0 ∧ -p_864) -> ( b^{18, 49}_2 ∧ b^{18, 49}_1 ∧ -b^{18, 49}_0) c in CNF: c -b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ p_864 ∨ b^{18, 49}_2 c -b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ p_864 ∨ b^{18, 49}_1 c -b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ p_864 ∨ -b^{18, 49}_0 c in DIMACS: -13316 13317 -13318 864 13319 0 -13316 13317 -13318 864 13320 0 -13316 13317 -13318 864 -13321 0 c -2-1 --> break c ( b^{18, 48}_2 ∧ b^{18, 48}_1 ∧ -b^{18, 48}_0 ∧ -p_864) -> break c in CNF: c -b^{18, 48}_2 ∨ -b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ p_864 ∨ break c in DIMACS: -13316 -13317 13318 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 48}_2 ∧ -b^{18, 48}_1 ∧ -b^{18, 48}_0 ∧ true) c in CNF: c -b^{18, 48}_2 ∨ b^{18, 48}_1 ∨ b^{18, 48}_0 ∨ false c in DIMACS: -13316 13317 13318 0 c 3 does not represent an automaton state. c -(-b^{18, 48}_2 ∧ b^{18, 48}_1 ∧ b^{18, 48}_0 ∧ true) c in CNF: c b^{18, 48}_2 ∨ -b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ false c in DIMACS: 13316 -13317 -13318 0 c -3 does not represent an automaton state. c -( b^{18, 48}_2 ∧ b^{18, 48}_1 ∧ b^{18, 48}_0 ∧ true) c in CNF: c -b^{18, 48}_2 ∨ -b^{18, 48}_1 ∨ -b^{18, 48}_0 ∨ false c in DIMACS: -13316 -13317 -13318 0 c i = 49 c -2+1 --> -1 c ( b^{18, 49}_2 ∧ b^{18, 49}_1 ∧ -b^{18, 49}_0 ∧ p_882) -> ( b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ b^{18, 50}_0) c in CNF: c -b^{18, 49}_2 ∨ -b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ -p_882 ∨ b^{18, 50}_2 c -b^{18, 49}_2 ∨ -b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ -p_882 ∨ -b^{18, 50}_1 c -b^{18, 49}_2 ∨ -b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ -p_882 ∨ b^{18, 50}_0 c in DIMACS: -13319 -13320 13321 -882 13322 0 -13319 -13320 13321 -882 -13323 0 -13319 -13320 13321 -882 13324 0 c -1+1 --> 0 c ( b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ b^{18, 49}_0 ∧ p_882) -> (-b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ -b^{18, 50}_0) c in CNF: c -b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ -p_882 ∨ -b^{18, 50}_2 c -b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ -p_882 ∨ -b^{18, 50}_1 c -b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ -p_882 ∨ -b^{18, 50}_0 c in DIMACS: -13319 13320 -13321 -882 -13322 0 -13319 13320 -13321 -882 -13323 0 -13319 13320 -13321 -882 -13324 0 c 0+1 --> 1 c (-b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ -b^{18, 49}_0 ∧ p_882) -> (-b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ b^{18, 50}_0) c in CNF: c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ -p_882 ∨ -b^{18, 50}_2 c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ -p_882 ∨ -b^{18, 50}_1 c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ -p_882 ∨ b^{18, 50}_0 c in DIMACS: 13319 13320 13321 -882 -13322 0 13319 13320 13321 -882 -13323 0 13319 13320 13321 -882 13324 0 c 1+1 --> 2 c (-b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ b^{18, 49}_0 ∧ p_882) -> (-b^{18, 50}_2 ∧ b^{18, 50}_1 ∧ -b^{18, 50}_0) c in CNF: c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ -p_882 ∨ -b^{18, 50}_2 c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ -p_882 ∨ b^{18, 50}_1 c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ -p_882 ∨ -b^{18, 50}_0 c in DIMACS: 13319 13320 -13321 -882 -13322 0 13319 13320 -13321 -882 13323 0 13319 13320 -13321 -882 -13324 0 c 2+1 --> break c (-b^{18, 49}_2 ∧ b^{18, 49}_1 ∧ -b^{18, 49}_0 ∧ p_882) -> break c in CNF: c b^{18, 49}_2 ∨ -b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ -p_882 ∨ break c in DIMACS: 13319 -13320 13321 -882 1162 0 c 2-1 --> 1 c (-b^{18, 49}_2 ∧ b^{18, 49}_1 ∧ -b^{18, 49}_0 ∧ -p_882) -> (-b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ b^{18, 50}_0) c in CNF: c b^{18, 49}_2 ∨ -b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ p_882 ∨ -b^{18, 50}_2 c b^{18, 49}_2 ∨ -b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ p_882 ∨ -b^{18, 50}_1 c b^{18, 49}_2 ∨ -b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ p_882 ∨ b^{18, 50}_0 c in DIMACS: 13319 -13320 13321 882 -13322 0 13319 -13320 13321 882 -13323 0 13319 -13320 13321 882 13324 0 c 1-1 --> 0 c (-b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ b^{18, 49}_0 ∧ -p_882) -> (-b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ -b^{18, 50}_0) c in CNF: c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ p_882 ∨ -b^{18, 50}_2 c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ p_882 ∨ -b^{18, 50}_1 c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ p_882 ∨ -b^{18, 50}_0 c in DIMACS: 13319 13320 -13321 882 -13322 0 13319 13320 -13321 882 -13323 0 13319 13320 -13321 882 -13324 0 c 0-1 --> -1 c (-b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ -b^{18, 49}_0 ∧ -p_882) -> ( b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ b^{18, 50}_0) c in CNF: c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ p_882 ∨ b^{18, 50}_2 c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ p_882 ∨ -b^{18, 50}_1 c b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ p_882 ∨ b^{18, 50}_0 c in DIMACS: 13319 13320 13321 882 13322 0 13319 13320 13321 882 -13323 0 13319 13320 13321 882 13324 0 c -1-1 --> -2 c ( b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ b^{18, 49}_0 ∧ -p_882) -> ( b^{18, 50}_2 ∧ b^{18, 50}_1 ∧ -b^{18, 50}_0) c in CNF: c -b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ p_882 ∨ b^{18, 50}_2 c -b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ p_882 ∨ b^{18, 50}_1 c -b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ p_882 ∨ -b^{18, 50}_0 c in DIMACS: -13319 13320 -13321 882 13322 0 -13319 13320 -13321 882 13323 0 -13319 13320 -13321 882 -13324 0 c -2-1 --> break c ( b^{18, 49}_2 ∧ b^{18, 49}_1 ∧ -b^{18, 49}_0 ∧ -p_882) -> break c in CNF: c -b^{18, 49}_2 ∨ -b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ p_882 ∨ break c in DIMACS: -13319 -13320 13321 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 49}_2 ∧ -b^{18, 49}_1 ∧ -b^{18, 49}_0 ∧ true) c in CNF: c -b^{18, 49}_2 ∨ b^{18, 49}_1 ∨ b^{18, 49}_0 ∨ false c in DIMACS: -13319 13320 13321 0 c 3 does not represent an automaton state. c -(-b^{18, 49}_2 ∧ b^{18, 49}_1 ∧ b^{18, 49}_0 ∧ true) c in CNF: c b^{18, 49}_2 ∨ -b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ false c in DIMACS: 13319 -13320 -13321 0 c -3 does not represent an automaton state. c -( b^{18, 49}_2 ∧ b^{18, 49}_1 ∧ b^{18, 49}_0 ∧ true) c in CNF: c -b^{18, 49}_2 ∨ -b^{18, 49}_1 ∨ -b^{18, 49}_0 ∨ false c in DIMACS: -13319 -13320 -13321 0 c i = 50 c -2+1 --> -1 c ( b^{18, 50}_2 ∧ b^{18, 50}_1 ∧ -b^{18, 50}_0 ∧ p_900) -> ( b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ b^{18, 51}_0) c in CNF: c -b^{18, 50}_2 ∨ -b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ -p_900 ∨ b^{18, 51}_2 c -b^{18, 50}_2 ∨ -b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ -p_900 ∨ -b^{18, 51}_1 c -b^{18, 50}_2 ∨ -b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ -p_900 ∨ b^{18, 51}_0 c in DIMACS: -13322 -13323 13324 -900 13325 0 -13322 -13323 13324 -900 -13326 0 -13322 -13323 13324 -900 13327 0 c -1+1 --> 0 c ( b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ b^{18, 50}_0 ∧ p_900) -> (-b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ -b^{18, 51}_0) c in CNF: c -b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ -p_900 ∨ -b^{18, 51}_2 c -b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ -p_900 ∨ -b^{18, 51}_1 c -b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ -p_900 ∨ -b^{18, 51}_0 c in DIMACS: -13322 13323 -13324 -900 -13325 0 -13322 13323 -13324 -900 -13326 0 -13322 13323 -13324 -900 -13327 0 c 0+1 --> 1 c (-b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ -b^{18, 50}_0 ∧ p_900) -> (-b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ b^{18, 51}_0) c in CNF: c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ -p_900 ∨ -b^{18, 51}_2 c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ -p_900 ∨ -b^{18, 51}_1 c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ -p_900 ∨ b^{18, 51}_0 c in DIMACS: 13322 13323 13324 -900 -13325 0 13322 13323 13324 -900 -13326 0 13322 13323 13324 -900 13327 0 c 1+1 --> 2 c (-b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ b^{18, 50}_0 ∧ p_900) -> (-b^{18, 51}_2 ∧ b^{18, 51}_1 ∧ -b^{18, 51}_0) c in CNF: c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ -p_900 ∨ -b^{18, 51}_2 c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ -p_900 ∨ b^{18, 51}_1 c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ -p_900 ∨ -b^{18, 51}_0 c in DIMACS: 13322 13323 -13324 -900 -13325 0 13322 13323 -13324 -900 13326 0 13322 13323 -13324 -900 -13327 0 c 2+1 --> break c (-b^{18, 50}_2 ∧ b^{18, 50}_1 ∧ -b^{18, 50}_0 ∧ p_900) -> break c in CNF: c b^{18, 50}_2 ∨ -b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ -p_900 ∨ break c in DIMACS: 13322 -13323 13324 -900 1162 0 c 2-1 --> 1 c (-b^{18, 50}_2 ∧ b^{18, 50}_1 ∧ -b^{18, 50}_0 ∧ -p_900) -> (-b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ b^{18, 51}_0) c in CNF: c b^{18, 50}_2 ∨ -b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ p_900 ∨ -b^{18, 51}_2 c b^{18, 50}_2 ∨ -b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ p_900 ∨ -b^{18, 51}_1 c b^{18, 50}_2 ∨ -b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ p_900 ∨ b^{18, 51}_0 c in DIMACS: 13322 -13323 13324 900 -13325 0 13322 -13323 13324 900 -13326 0 13322 -13323 13324 900 13327 0 c 1-1 --> 0 c (-b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ b^{18, 50}_0 ∧ -p_900) -> (-b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ -b^{18, 51}_0) c in CNF: c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ p_900 ∨ -b^{18, 51}_2 c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ p_900 ∨ -b^{18, 51}_1 c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ p_900 ∨ -b^{18, 51}_0 c in DIMACS: 13322 13323 -13324 900 -13325 0 13322 13323 -13324 900 -13326 0 13322 13323 -13324 900 -13327 0 c 0-1 --> -1 c (-b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ -b^{18, 50}_0 ∧ -p_900) -> ( b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ b^{18, 51}_0) c in CNF: c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ p_900 ∨ b^{18, 51}_2 c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ p_900 ∨ -b^{18, 51}_1 c b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ p_900 ∨ b^{18, 51}_0 c in DIMACS: 13322 13323 13324 900 13325 0 13322 13323 13324 900 -13326 0 13322 13323 13324 900 13327 0 c -1-1 --> -2 c ( b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ b^{18, 50}_0 ∧ -p_900) -> ( b^{18, 51}_2 ∧ b^{18, 51}_1 ∧ -b^{18, 51}_0) c in CNF: c -b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ p_900 ∨ b^{18, 51}_2 c -b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ p_900 ∨ b^{18, 51}_1 c -b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ p_900 ∨ -b^{18, 51}_0 c in DIMACS: -13322 13323 -13324 900 13325 0 -13322 13323 -13324 900 13326 0 -13322 13323 -13324 900 -13327 0 c -2-1 --> break c ( b^{18, 50}_2 ∧ b^{18, 50}_1 ∧ -b^{18, 50}_0 ∧ -p_900) -> break c in CNF: c -b^{18, 50}_2 ∨ -b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ p_900 ∨ break c in DIMACS: -13322 -13323 13324 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 50}_2 ∧ -b^{18, 50}_1 ∧ -b^{18, 50}_0 ∧ true) c in CNF: c -b^{18, 50}_2 ∨ b^{18, 50}_1 ∨ b^{18, 50}_0 ∨ false c in DIMACS: -13322 13323 13324 0 c 3 does not represent an automaton state. c -(-b^{18, 50}_2 ∧ b^{18, 50}_1 ∧ b^{18, 50}_0 ∧ true) c in CNF: c b^{18, 50}_2 ∨ -b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ false c in DIMACS: 13322 -13323 -13324 0 c -3 does not represent an automaton state. c -( b^{18, 50}_2 ∧ b^{18, 50}_1 ∧ b^{18, 50}_0 ∧ true) c in CNF: c -b^{18, 50}_2 ∨ -b^{18, 50}_1 ∨ -b^{18, 50}_0 ∨ false c in DIMACS: -13322 -13323 -13324 0 c i = 51 c -2+1 --> -1 c ( b^{18, 51}_2 ∧ b^{18, 51}_1 ∧ -b^{18, 51}_0 ∧ p_918) -> ( b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ b^{18, 52}_0) c in CNF: c -b^{18, 51}_2 ∨ -b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ -p_918 ∨ b^{18, 52}_2 c -b^{18, 51}_2 ∨ -b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ -p_918 ∨ -b^{18, 52}_1 c -b^{18, 51}_2 ∨ -b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ -p_918 ∨ b^{18, 52}_0 c in DIMACS: -13325 -13326 13327 -918 13328 0 -13325 -13326 13327 -918 -13329 0 -13325 -13326 13327 -918 13330 0 c -1+1 --> 0 c ( b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ b^{18, 51}_0 ∧ p_918) -> (-b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ -b^{18, 52}_0) c in CNF: c -b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ -p_918 ∨ -b^{18, 52}_2 c -b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ -p_918 ∨ -b^{18, 52}_1 c -b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ -p_918 ∨ -b^{18, 52}_0 c in DIMACS: -13325 13326 -13327 -918 -13328 0 -13325 13326 -13327 -918 -13329 0 -13325 13326 -13327 -918 -13330 0 c 0+1 --> 1 c (-b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ -b^{18, 51}_0 ∧ p_918) -> (-b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ b^{18, 52}_0) c in CNF: c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ -p_918 ∨ -b^{18, 52}_2 c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ -p_918 ∨ -b^{18, 52}_1 c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ -p_918 ∨ b^{18, 52}_0 c in DIMACS: 13325 13326 13327 -918 -13328 0 13325 13326 13327 -918 -13329 0 13325 13326 13327 -918 13330 0 c 1+1 --> 2 c (-b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ b^{18, 51}_0 ∧ p_918) -> (-b^{18, 52}_2 ∧ b^{18, 52}_1 ∧ -b^{18, 52}_0) c in CNF: c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ -p_918 ∨ -b^{18, 52}_2 c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ -p_918 ∨ b^{18, 52}_1 c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ -p_918 ∨ -b^{18, 52}_0 c in DIMACS: 13325 13326 -13327 -918 -13328 0 13325 13326 -13327 -918 13329 0 13325 13326 -13327 -918 -13330 0 c 2+1 --> break c (-b^{18, 51}_2 ∧ b^{18, 51}_1 ∧ -b^{18, 51}_0 ∧ p_918) -> break c in CNF: c b^{18, 51}_2 ∨ -b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ -p_918 ∨ break c in DIMACS: 13325 -13326 13327 -918 1162 0 c 2-1 --> 1 c (-b^{18, 51}_2 ∧ b^{18, 51}_1 ∧ -b^{18, 51}_0 ∧ -p_918) -> (-b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ b^{18, 52}_0) c in CNF: c b^{18, 51}_2 ∨ -b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ p_918 ∨ -b^{18, 52}_2 c b^{18, 51}_2 ∨ -b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ p_918 ∨ -b^{18, 52}_1 c b^{18, 51}_2 ∨ -b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ p_918 ∨ b^{18, 52}_0 c in DIMACS: 13325 -13326 13327 918 -13328 0 13325 -13326 13327 918 -13329 0 13325 -13326 13327 918 13330 0 c 1-1 --> 0 c (-b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ b^{18, 51}_0 ∧ -p_918) -> (-b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ -b^{18, 52}_0) c in CNF: c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ p_918 ∨ -b^{18, 52}_2 c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ p_918 ∨ -b^{18, 52}_1 c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ p_918 ∨ -b^{18, 52}_0 c in DIMACS: 13325 13326 -13327 918 -13328 0 13325 13326 -13327 918 -13329 0 13325 13326 -13327 918 -13330 0 c 0-1 --> -1 c (-b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ -b^{18, 51}_0 ∧ -p_918) -> ( b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ b^{18, 52}_0) c in CNF: c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ p_918 ∨ b^{18, 52}_2 c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ p_918 ∨ -b^{18, 52}_1 c b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ p_918 ∨ b^{18, 52}_0 c in DIMACS: 13325 13326 13327 918 13328 0 13325 13326 13327 918 -13329 0 13325 13326 13327 918 13330 0 c -1-1 --> -2 c ( b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ b^{18, 51}_0 ∧ -p_918) -> ( b^{18, 52}_2 ∧ b^{18, 52}_1 ∧ -b^{18, 52}_0) c in CNF: c -b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ p_918 ∨ b^{18, 52}_2 c -b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ p_918 ∨ b^{18, 52}_1 c -b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ p_918 ∨ -b^{18, 52}_0 c in DIMACS: -13325 13326 -13327 918 13328 0 -13325 13326 -13327 918 13329 0 -13325 13326 -13327 918 -13330 0 c -2-1 --> break c ( b^{18, 51}_2 ∧ b^{18, 51}_1 ∧ -b^{18, 51}_0 ∧ -p_918) -> break c in CNF: c -b^{18, 51}_2 ∨ -b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ p_918 ∨ break c in DIMACS: -13325 -13326 13327 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 51}_2 ∧ -b^{18, 51}_1 ∧ -b^{18, 51}_0 ∧ true) c in CNF: c -b^{18, 51}_2 ∨ b^{18, 51}_1 ∨ b^{18, 51}_0 ∨ false c in DIMACS: -13325 13326 13327 0 c 3 does not represent an automaton state. c -(-b^{18, 51}_2 ∧ b^{18, 51}_1 ∧ b^{18, 51}_0 ∧ true) c in CNF: c b^{18, 51}_2 ∨ -b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ false c in DIMACS: 13325 -13326 -13327 0 c -3 does not represent an automaton state. c -( b^{18, 51}_2 ∧ b^{18, 51}_1 ∧ b^{18, 51}_0 ∧ true) c in CNF: c -b^{18, 51}_2 ∨ -b^{18, 51}_1 ∨ -b^{18, 51}_0 ∨ false c in DIMACS: -13325 -13326 -13327 0 c i = 52 c -2+1 --> -1 c ( b^{18, 52}_2 ∧ b^{18, 52}_1 ∧ -b^{18, 52}_0 ∧ p_936) -> ( b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ b^{18, 53}_0) c in CNF: c -b^{18, 52}_2 ∨ -b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ -p_936 ∨ b^{18, 53}_2 c -b^{18, 52}_2 ∨ -b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ -p_936 ∨ -b^{18, 53}_1 c -b^{18, 52}_2 ∨ -b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ -p_936 ∨ b^{18, 53}_0 c in DIMACS: -13328 -13329 13330 -936 13331 0 -13328 -13329 13330 -936 -13332 0 -13328 -13329 13330 -936 13333 0 c -1+1 --> 0 c ( b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ b^{18, 52}_0 ∧ p_936) -> (-b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ -b^{18, 53}_0) c in CNF: c -b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ -p_936 ∨ -b^{18, 53}_2 c -b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ -p_936 ∨ -b^{18, 53}_1 c -b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ -p_936 ∨ -b^{18, 53}_0 c in DIMACS: -13328 13329 -13330 -936 -13331 0 -13328 13329 -13330 -936 -13332 0 -13328 13329 -13330 -936 -13333 0 c 0+1 --> 1 c (-b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ -b^{18, 52}_0 ∧ p_936) -> (-b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ b^{18, 53}_0) c in CNF: c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ -p_936 ∨ -b^{18, 53}_2 c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ -p_936 ∨ -b^{18, 53}_1 c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ -p_936 ∨ b^{18, 53}_0 c in DIMACS: 13328 13329 13330 -936 -13331 0 13328 13329 13330 -936 -13332 0 13328 13329 13330 -936 13333 0 c 1+1 --> 2 c (-b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ b^{18, 52}_0 ∧ p_936) -> (-b^{18, 53}_2 ∧ b^{18, 53}_1 ∧ -b^{18, 53}_0) c in CNF: c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ -p_936 ∨ -b^{18, 53}_2 c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ -p_936 ∨ b^{18, 53}_1 c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ -p_936 ∨ -b^{18, 53}_0 c in DIMACS: 13328 13329 -13330 -936 -13331 0 13328 13329 -13330 -936 13332 0 13328 13329 -13330 -936 -13333 0 c 2+1 --> break c (-b^{18, 52}_2 ∧ b^{18, 52}_1 ∧ -b^{18, 52}_0 ∧ p_936) -> break c in CNF: c b^{18, 52}_2 ∨ -b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ -p_936 ∨ break c in DIMACS: 13328 -13329 13330 -936 1162 0 c 2-1 --> 1 c (-b^{18, 52}_2 ∧ b^{18, 52}_1 ∧ -b^{18, 52}_0 ∧ -p_936) -> (-b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ b^{18, 53}_0) c in CNF: c b^{18, 52}_2 ∨ -b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ p_936 ∨ -b^{18, 53}_2 c b^{18, 52}_2 ∨ -b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ p_936 ∨ -b^{18, 53}_1 c b^{18, 52}_2 ∨ -b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ p_936 ∨ b^{18, 53}_0 c in DIMACS: 13328 -13329 13330 936 -13331 0 13328 -13329 13330 936 -13332 0 13328 -13329 13330 936 13333 0 c 1-1 --> 0 c (-b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ b^{18, 52}_0 ∧ -p_936) -> (-b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ -b^{18, 53}_0) c in CNF: c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ p_936 ∨ -b^{18, 53}_2 c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ p_936 ∨ -b^{18, 53}_1 c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ p_936 ∨ -b^{18, 53}_0 c in DIMACS: 13328 13329 -13330 936 -13331 0 13328 13329 -13330 936 -13332 0 13328 13329 -13330 936 -13333 0 c 0-1 --> -1 c (-b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ -b^{18, 52}_0 ∧ -p_936) -> ( b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ b^{18, 53}_0) c in CNF: c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ p_936 ∨ b^{18, 53}_2 c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ p_936 ∨ -b^{18, 53}_1 c b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ p_936 ∨ b^{18, 53}_0 c in DIMACS: 13328 13329 13330 936 13331 0 13328 13329 13330 936 -13332 0 13328 13329 13330 936 13333 0 c -1-1 --> -2 c ( b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ b^{18, 52}_0 ∧ -p_936) -> ( b^{18, 53}_2 ∧ b^{18, 53}_1 ∧ -b^{18, 53}_0) c in CNF: c -b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ p_936 ∨ b^{18, 53}_2 c -b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ p_936 ∨ b^{18, 53}_1 c -b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ p_936 ∨ -b^{18, 53}_0 c in DIMACS: -13328 13329 -13330 936 13331 0 -13328 13329 -13330 936 13332 0 -13328 13329 -13330 936 -13333 0 c -2-1 --> break c ( b^{18, 52}_2 ∧ b^{18, 52}_1 ∧ -b^{18, 52}_0 ∧ -p_936) -> break c in CNF: c -b^{18, 52}_2 ∨ -b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ p_936 ∨ break c in DIMACS: -13328 -13329 13330 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 52}_2 ∧ -b^{18, 52}_1 ∧ -b^{18, 52}_0 ∧ true) c in CNF: c -b^{18, 52}_2 ∨ b^{18, 52}_1 ∨ b^{18, 52}_0 ∨ false c in DIMACS: -13328 13329 13330 0 c 3 does not represent an automaton state. c -(-b^{18, 52}_2 ∧ b^{18, 52}_1 ∧ b^{18, 52}_0 ∧ true) c in CNF: c b^{18, 52}_2 ∨ -b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ false c in DIMACS: 13328 -13329 -13330 0 c -3 does not represent an automaton state. c -( b^{18, 52}_2 ∧ b^{18, 52}_1 ∧ b^{18, 52}_0 ∧ true) c in CNF: c -b^{18, 52}_2 ∨ -b^{18, 52}_1 ∨ -b^{18, 52}_0 ∨ false c in DIMACS: -13328 -13329 -13330 0 c i = 53 c -2+1 --> -1 c ( b^{18, 53}_2 ∧ b^{18, 53}_1 ∧ -b^{18, 53}_0 ∧ p_954) -> ( b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ b^{18, 54}_0) c in CNF: c -b^{18, 53}_2 ∨ -b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ -p_954 ∨ b^{18, 54}_2 c -b^{18, 53}_2 ∨ -b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ -p_954 ∨ -b^{18, 54}_1 c -b^{18, 53}_2 ∨ -b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ -p_954 ∨ b^{18, 54}_0 c in DIMACS: -13331 -13332 13333 -954 13334 0 -13331 -13332 13333 -954 -13335 0 -13331 -13332 13333 -954 13336 0 c -1+1 --> 0 c ( b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ b^{18, 53}_0 ∧ p_954) -> (-b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ -b^{18, 54}_0) c in CNF: c -b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ -p_954 ∨ -b^{18, 54}_2 c -b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ -p_954 ∨ -b^{18, 54}_1 c -b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ -p_954 ∨ -b^{18, 54}_0 c in DIMACS: -13331 13332 -13333 -954 -13334 0 -13331 13332 -13333 -954 -13335 0 -13331 13332 -13333 -954 -13336 0 c 0+1 --> 1 c (-b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ -b^{18, 53}_0 ∧ p_954) -> (-b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ b^{18, 54}_0) c in CNF: c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ -p_954 ∨ -b^{18, 54}_2 c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ -p_954 ∨ -b^{18, 54}_1 c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ -p_954 ∨ b^{18, 54}_0 c in DIMACS: 13331 13332 13333 -954 -13334 0 13331 13332 13333 -954 -13335 0 13331 13332 13333 -954 13336 0 c 1+1 --> 2 c (-b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ b^{18, 53}_0 ∧ p_954) -> (-b^{18, 54}_2 ∧ b^{18, 54}_1 ∧ -b^{18, 54}_0) c in CNF: c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ -p_954 ∨ -b^{18, 54}_2 c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ -p_954 ∨ b^{18, 54}_1 c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ -p_954 ∨ -b^{18, 54}_0 c in DIMACS: 13331 13332 -13333 -954 -13334 0 13331 13332 -13333 -954 13335 0 13331 13332 -13333 -954 -13336 0 c 2+1 --> break c (-b^{18, 53}_2 ∧ b^{18, 53}_1 ∧ -b^{18, 53}_0 ∧ p_954) -> break c in CNF: c b^{18, 53}_2 ∨ -b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ -p_954 ∨ break c in DIMACS: 13331 -13332 13333 -954 1162 0 c 2-1 --> 1 c (-b^{18, 53}_2 ∧ b^{18, 53}_1 ∧ -b^{18, 53}_0 ∧ -p_954) -> (-b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ b^{18, 54}_0) c in CNF: c b^{18, 53}_2 ∨ -b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ p_954 ∨ -b^{18, 54}_2 c b^{18, 53}_2 ∨ -b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ p_954 ∨ -b^{18, 54}_1 c b^{18, 53}_2 ∨ -b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ p_954 ∨ b^{18, 54}_0 c in DIMACS: 13331 -13332 13333 954 -13334 0 13331 -13332 13333 954 -13335 0 13331 -13332 13333 954 13336 0 c 1-1 --> 0 c (-b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ b^{18, 53}_0 ∧ -p_954) -> (-b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ -b^{18, 54}_0) c in CNF: c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ p_954 ∨ -b^{18, 54}_2 c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ p_954 ∨ -b^{18, 54}_1 c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ p_954 ∨ -b^{18, 54}_0 c in DIMACS: 13331 13332 -13333 954 -13334 0 13331 13332 -13333 954 -13335 0 13331 13332 -13333 954 -13336 0 c 0-1 --> -1 c (-b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ -b^{18, 53}_0 ∧ -p_954) -> ( b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ b^{18, 54}_0) c in CNF: c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ p_954 ∨ b^{18, 54}_2 c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ p_954 ∨ -b^{18, 54}_1 c b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ p_954 ∨ b^{18, 54}_0 c in DIMACS: 13331 13332 13333 954 13334 0 13331 13332 13333 954 -13335 0 13331 13332 13333 954 13336 0 c -1-1 --> -2 c ( b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ b^{18, 53}_0 ∧ -p_954) -> ( b^{18, 54}_2 ∧ b^{18, 54}_1 ∧ -b^{18, 54}_0) c in CNF: c -b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ p_954 ∨ b^{18, 54}_2 c -b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ p_954 ∨ b^{18, 54}_1 c -b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ p_954 ∨ -b^{18, 54}_0 c in DIMACS: -13331 13332 -13333 954 13334 0 -13331 13332 -13333 954 13335 0 -13331 13332 -13333 954 -13336 0 c -2-1 --> break c ( b^{18, 53}_2 ∧ b^{18, 53}_1 ∧ -b^{18, 53}_0 ∧ -p_954) -> break c in CNF: c -b^{18, 53}_2 ∨ -b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ p_954 ∨ break c in DIMACS: -13331 -13332 13333 954 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 53}_2 ∧ -b^{18, 53}_1 ∧ -b^{18, 53}_0 ∧ true) c in CNF: c -b^{18, 53}_2 ∨ b^{18, 53}_1 ∨ b^{18, 53}_0 ∨ false c in DIMACS: -13331 13332 13333 0 c 3 does not represent an automaton state. c -(-b^{18, 53}_2 ∧ b^{18, 53}_1 ∧ b^{18, 53}_0 ∧ true) c in CNF: c b^{18, 53}_2 ∨ -b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ false c in DIMACS: 13331 -13332 -13333 0 c -3 does not represent an automaton state. c -( b^{18, 53}_2 ∧ b^{18, 53}_1 ∧ b^{18, 53}_0 ∧ true) c in CNF: c -b^{18, 53}_2 ∨ -b^{18, 53}_1 ∨ -b^{18, 53}_0 ∨ false c in DIMACS: -13331 -13332 -13333 0 c i = 54 c -2+1 --> -1 c ( b^{18, 54}_2 ∧ b^{18, 54}_1 ∧ -b^{18, 54}_0 ∧ p_972) -> ( b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ b^{18, 55}_0) c in CNF: c -b^{18, 54}_2 ∨ -b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ -p_972 ∨ b^{18, 55}_2 c -b^{18, 54}_2 ∨ -b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ -p_972 ∨ -b^{18, 55}_1 c -b^{18, 54}_2 ∨ -b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ -p_972 ∨ b^{18, 55}_0 c in DIMACS: -13334 -13335 13336 -972 13337 0 -13334 -13335 13336 -972 -13338 0 -13334 -13335 13336 -972 13339 0 c -1+1 --> 0 c ( b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ b^{18, 54}_0 ∧ p_972) -> (-b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ -b^{18, 55}_0) c in CNF: c -b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ -p_972 ∨ -b^{18, 55}_2 c -b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ -p_972 ∨ -b^{18, 55}_1 c -b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ -p_972 ∨ -b^{18, 55}_0 c in DIMACS: -13334 13335 -13336 -972 -13337 0 -13334 13335 -13336 -972 -13338 0 -13334 13335 -13336 -972 -13339 0 c 0+1 --> 1 c (-b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ -b^{18, 54}_0 ∧ p_972) -> (-b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ b^{18, 55}_0) c in CNF: c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ -p_972 ∨ -b^{18, 55}_2 c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ -p_972 ∨ -b^{18, 55}_1 c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ -p_972 ∨ b^{18, 55}_0 c in DIMACS: 13334 13335 13336 -972 -13337 0 13334 13335 13336 -972 -13338 0 13334 13335 13336 -972 13339 0 c 1+1 --> 2 c (-b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ b^{18, 54}_0 ∧ p_972) -> (-b^{18, 55}_2 ∧ b^{18, 55}_1 ∧ -b^{18, 55}_0) c in CNF: c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ -p_972 ∨ -b^{18, 55}_2 c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ -p_972 ∨ b^{18, 55}_1 c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ -p_972 ∨ -b^{18, 55}_0 c in DIMACS: 13334 13335 -13336 -972 -13337 0 13334 13335 -13336 -972 13338 0 13334 13335 -13336 -972 -13339 0 c 2+1 --> break c (-b^{18, 54}_2 ∧ b^{18, 54}_1 ∧ -b^{18, 54}_0 ∧ p_972) -> break c in CNF: c b^{18, 54}_2 ∨ -b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ -p_972 ∨ break c in DIMACS: 13334 -13335 13336 -972 1162 0 c 2-1 --> 1 c (-b^{18, 54}_2 ∧ b^{18, 54}_1 ∧ -b^{18, 54}_0 ∧ -p_972) -> (-b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ b^{18, 55}_0) c in CNF: c b^{18, 54}_2 ∨ -b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ p_972 ∨ -b^{18, 55}_2 c b^{18, 54}_2 ∨ -b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ p_972 ∨ -b^{18, 55}_1 c b^{18, 54}_2 ∨ -b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ p_972 ∨ b^{18, 55}_0 c in DIMACS: 13334 -13335 13336 972 -13337 0 13334 -13335 13336 972 -13338 0 13334 -13335 13336 972 13339 0 c 1-1 --> 0 c (-b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ b^{18, 54}_0 ∧ -p_972) -> (-b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ -b^{18, 55}_0) c in CNF: c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ p_972 ∨ -b^{18, 55}_2 c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ p_972 ∨ -b^{18, 55}_1 c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ p_972 ∨ -b^{18, 55}_0 c in DIMACS: 13334 13335 -13336 972 -13337 0 13334 13335 -13336 972 -13338 0 13334 13335 -13336 972 -13339 0 c 0-1 --> -1 c (-b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ -b^{18, 54}_0 ∧ -p_972) -> ( b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ b^{18, 55}_0) c in CNF: c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ p_972 ∨ b^{18, 55}_2 c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ p_972 ∨ -b^{18, 55}_1 c b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ p_972 ∨ b^{18, 55}_0 c in DIMACS: 13334 13335 13336 972 13337 0 13334 13335 13336 972 -13338 0 13334 13335 13336 972 13339 0 c -1-1 --> -2 c ( b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ b^{18, 54}_0 ∧ -p_972) -> ( b^{18, 55}_2 ∧ b^{18, 55}_1 ∧ -b^{18, 55}_0) c in CNF: c -b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ p_972 ∨ b^{18, 55}_2 c -b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ p_972 ∨ b^{18, 55}_1 c -b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ p_972 ∨ -b^{18, 55}_0 c in DIMACS: -13334 13335 -13336 972 13337 0 -13334 13335 -13336 972 13338 0 -13334 13335 -13336 972 -13339 0 c -2-1 --> break c ( b^{18, 54}_2 ∧ b^{18, 54}_1 ∧ -b^{18, 54}_0 ∧ -p_972) -> break c in CNF: c -b^{18, 54}_2 ∨ -b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ p_972 ∨ break c in DIMACS: -13334 -13335 13336 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 54}_2 ∧ -b^{18, 54}_1 ∧ -b^{18, 54}_0 ∧ true) c in CNF: c -b^{18, 54}_2 ∨ b^{18, 54}_1 ∨ b^{18, 54}_0 ∨ false c in DIMACS: -13334 13335 13336 0 c 3 does not represent an automaton state. c -(-b^{18, 54}_2 ∧ b^{18, 54}_1 ∧ b^{18, 54}_0 ∧ true) c in CNF: c b^{18, 54}_2 ∨ -b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ false c in DIMACS: 13334 -13335 -13336 0 c -3 does not represent an automaton state. c -( b^{18, 54}_2 ∧ b^{18, 54}_1 ∧ b^{18, 54}_0 ∧ true) c in CNF: c -b^{18, 54}_2 ∨ -b^{18, 54}_1 ∨ -b^{18, 54}_0 ∨ false c in DIMACS: -13334 -13335 -13336 0 c i = 55 c -2+1 --> -1 c ( b^{18, 55}_2 ∧ b^{18, 55}_1 ∧ -b^{18, 55}_0 ∧ p_990) -> ( b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ b^{18, 56}_0) c in CNF: c -b^{18, 55}_2 ∨ -b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ -p_990 ∨ b^{18, 56}_2 c -b^{18, 55}_2 ∨ -b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ -p_990 ∨ -b^{18, 56}_1 c -b^{18, 55}_2 ∨ -b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ -p_990 ∨ b^{18, 56}_0 c in DIMACS: -13337 -13338 13339 -990 13340 0 -13337 -13338 13339 -990 -13341 0 -13337 -13338 13339 -990 13342 0 c -1+1 --> 0 c ( b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ b^{18, 55}_0 ∧ p_990) -> (-b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ -b^{18, 56}_0) c in CNF: c -b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ -p_990 ∨ -b^{18, 56}_2 c -b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ -p_990 ∨ -b^{18, 56}_1 c -b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ -p_990 ∨ -b^{18, 56}_0 c in DIMACS: -13337 13338 -13339 -990 -13340 0 -13337 13338 -13339 -990 -13341 0 -13337 13338 -13339 -990 -13342 0 c 0+1 --> 1 c (-b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ -b^{18, 55}_0 ∧ p_990) -> (-b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ b^{18, 56}_0) c in CNF: c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ -p_990 ∨ -b^{18, 56}_2 c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ -p_990 ∨ -b^{18, 56}_1 c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ -p_990 ∨ b^{18, 56}_0 c in DIMACS: 13337 13338 13339 -990 -13340 0 13337 13338 13339 -990 -13341 0 13337 13338 13339 -990 13342 0 c 1+1 --> 2 c (-b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ b^{18, 55}_0 ∧ p_990) -> (-b^{18, 56}_2 ∧ b^{18, 56}_1 ∧ -b^{18, 56}_0) c in CNF: c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ -p_990 ∨ -b^{18, 56}_2 c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ -p_990 ∨ b^{18, 56}_1 c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ -p_990 ∨ -b^{18, 56}_0 c in DIMACS: 13337 13338 -13339 -990 -13340 0 13337 13338 -13339 -990 13341 0 13337 13338 -13339 -990 -13342 0 c 2+1 --> break c (-b^{18, 55}_2 ∧ b^{18, 55}_1 ∧ -b^{18, 55}_0 ∧ p_990) -> break c in CNF: c b^{18, 55}_2 ∨ -b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ -p_990 ∨ break c in DIMACS: 13337 -13338 13339 -990 1162 0 c 2-1 --> 1 c (-b^{18, 55}_2 ∧ b^{18, 55}_1 ∧ -b^{18, 55}_0 ∧ -p_990) -> (-b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ b^{18, 56}_0) c in CNF: c b^{18, 55}_2 ∨ -b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ p_990 ∨ -b^{18, 56}_2 c b^{18, 55}_2 ∨ -b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ p_990 ∨ -b^{18, 56}_1 c b^{18, 55}_2 ∨ -b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ p_990 ∨ b^{18, 56}_0 c in DIMACS: 13337 -13338 13339 990 -13340 0 13337 -13338 13339 990 -13341 0 13337 -13338 13339 990 13342 0 c 1-1 --> 0 c (-b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ b^{18, 55}_0 ∧ -p_990) -> (-b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ -b^{18, 56}_0) c in CNF: c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ p_990 ∨ -b^{18, 56}_2 c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ p_990 ∨ -b^{18, 56}_1 c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ p_990 ∨ -b^{18, 56}_0 c in DIMACS: 13337 13338 -13339 990 -13340 0 13337 13338 -13339 990 -13341 0 13337 13338 -13339 990 -13342 0 c 0-1 --> -1 c (-b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ -b^{18, 55}_0 ∧ -p_990) -> ( b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ b^{18, 56}_0) c in CNF: c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ p_990 ∨ b^{18, 56}_2 c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ p_990 ∨ -b^{18, 56}_1 c b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ p_990 ∨ b^{18, 56}_0 c in DIMACS: 13337 13338 13339 990 13340 0 13337 13338 13339 990 -13341 0 13337 13338 13339 990 13342 0 c -1-1 --> -2 c ( b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ b^{18, 55}_0 ∧ -p_990) -> ( b^{18, 56}_2 ∧ b^{18, 56}_1 ∧ -b^{18, 56}_0) c in CNF: c -b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ p_990 ∨ b^{18, 56}_2 c -b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ p_990 ∨ b^{18, 56}_1 c -b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ p_990 ∨ -b^{18, 56}_0 c in DIMACS: -13337 13338 -13339 990 13340 0 -13337 13338 -13339 990 13341 0 -13337 13338 -13339 990 -13342 0 c -2-1 --> break c ( b^{18, 55}_2 ∧ b^{18, 55}_1 ∧ -b^{18, 55}_0 ∧ -p_990) -> break c in CNF: c -b^{18, 55}_2 ∨ -b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ p_990 ∨ break c in DIMACS: -13337 -13338 13339 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 55}_2 ∧ -b^{18, 55}_1 ∧ -b^{18, 55}_0 ∧ true) c in CNF: c -b^{18, 55}_2 ∨ b^{18, 55}_1 ∨ b^{18, 55}_0 ∨ false c in DIMACS: -13337 13338 13339 0 c 3 does not represent an automaton state. c -(-b^{18, 55}_2 ∧ b^{18, 55}_1 ∧ b^{18, 55}_0 ∧ true) c in CNF: c b^{18, 55}_2 ∨ -b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ false c in DIMACS: 13337 -13338 -13339 0 c -3 does not represent an automaton state. c -( b^{18, 55}_2 ∧ b^{18, 55}_1 ∧ b^{18, 55}_0 ∧ true) c in CNF: c -b^{18, 55}_2 ∨ -b^{18, 55}_1 ∨ -b^{18, 55}_0 ∨ false c in DIMACS: -13337 -13338 -13339 0 c i = 56 c -2+1 --> -1 c ( b^{18, 56}_2 ∧ b^{18, 56}_1 ∧ -b^{18, 56}_0 ∧ p_1008) -> ( b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ b^{18, 57}_0) c in CNF: c -b^{18, 56}_2 ∨ -b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ -p_1008 ∨ b^{18, 57}_2 c -b^{18, 56}_2 ∨ -b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ -p_1008 ∨ -b^{18, 57}_1 c -b^{18, 56}_2 ∨ -b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ -p_1008 ∨ b^{18, 57}_0 c in DIMACS: -13340 -13341 13342 -1008 13343 0 -13340 -13341 13342 -1008 -13344 0 -13340 -13341 13342 -1008 13345 0 c -1+1 --> 0 c ( b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ b^{18, 56}_0 ∧ p_1008) -> (-b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ -b^{18, 57}_0) c in CNF: c -b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ -p_1008 ∨ -b^{18, 57}_2 c -b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ -p_1008 ∨ -b^{18, 57}_1 c -b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ -p_1008 ∨ -b^{18, 57}_0 c in DIMACS: -13340 13341 -13342 -1008 -13343 0 -13340 13341 -13342 -1008 -13344 0 -13340 13341 -13342 -1008 -13345 0 c 0+1 --> 1 c (-b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ -b^{18, 56}_0 ∧ p_1008) -> (-b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ b^{18, 57}_0) c in CNF: c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ -p_1008 ∨ -b^{18, 57}_2 c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ -p_1008 ∨ -b^{18, 57}_1 c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ -p_1008 ∨ b^{18, 57}_0 c in DIMACS: 13340 13341 13342 -1008 -13343 0 13340 13341 13342 -1008 -13344 0 13340 13341 13342 -1008 13345 0 c 1+1 --> 2 c (-b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ b^{18, 56}_0 ∧ p_1008) -> (-b^{18, 57}_2 ∧ b^{18, 57}_1 ∧ -b^{18, 57}_0) c in CNF: c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ -p_1008 ∨ -b^{18, 57}_2 c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ -p_1008 ∨ b^{18, 57}_1 c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ -p_1008 ∨ -b^{18, 57}_0 c in DIMACS: 13340 13341 -13342 -1008 -13343 0 13340 13341 -13342 -1008 13344 0 13340 13341 -13342 -1008 -13345 0 c 2+1 --> break c (-b^{18, 56}_2 ∧ b^{18, 56}_1 ∧ -b^{18, 56}_0 ∧ p_1008) -> break c in CNF: c b^{18, 56}_2 ∨ -b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ -p_1008 ∨ break c in DIMACS: 13340 -13341 13342 -1008 1162 0 c 2-1 --> 1 c (-b^{18, 56}_2 ∧ b^{18, 56}_1 ∧ -b^{18, 56}_0 ∧ -p_1008) -> (-b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ b^{18, 57}_0) c in CNF: c b^{18, 56}_2 ∨ -b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ p_1008 ∨ -b^{18, 57}_2 c b^{18, 56}_2 ∨ -b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ p_1008 ∨ -b^{18, 57}_1 c b^{18, 56}_2 ∨ -b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ p_1008 ∨ b^{18, 57}_0 c in DIMACS: 13340 -13341 13342 1008 -13343 0 13340 -13341 13342 1008 -13344 0 13340 -13341 13342 1008 13345 0 c 1-1 --> 0 c (-b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ b^{18, 56}_0 ∧ -p_1008) -> (-b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ -b^{18, 57}_0) c in CNF: c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ p_1008 ∨ -b^{18, 57}_2 c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ p_1008 ∨ -b^{18, 57}_1 c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ p_1008 ∨ -b^{18, 57}_0 c in DIMACS: 13340 13341 -13342 1008 -13343 0 13340 13341 -13342 1008 -13344 0 13340 13341 -13342 1008 -13345 0 c 0-1 --> -1 c (-b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ -b^{18, 56}_0 ∧ -p_1008) -> ( b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ b^{18, 57}_0) c in CNF: c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ p_1008 ∨ b^{18, 57}_2 c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ p_1008 ∨ -b^{18, 57}_1 c b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ p_1008 ∨ b^{18, 57}_0 c in DIMACS: 13340 13341 13342 1008 13343 0 13340 13341 13342 1008 -13344 0 13340 13341 13342 1008 13345 0 c -1-1 --> -2 c ( b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ b^{18, 56}_0 ∧ -p_1008) -> ( b^{18, 57}_2 ∧ b^{18, 57}_1 ∧ -b^{18, 57}_0) c in CNF: c -b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ p_1008 ∨ b^{18, 57}_2 c -b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ p_1008 ∨ b^{18, 57}_1 c -b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ p_1008 ∨ -b^{18, 57}_0 c in DIMACS: -13340 13341 -13342 1008 13343 0 -13340 13341 -13342 1008 13344 0 -13340 13341 -13342 1008 -13345 0 c -2-1 --> break c ( b^{18, 56}_2 ∧ b^{18, 56}_1 ∧ -b^{18, 56}_0 ∧ -p_1008) -> break c in CNF: c -b^{18, 56}_2 ∨ -b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ p_1008 ∨ break c in DIMACS: -13340 -13341 13342 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 56}_2 ∧ -b^{18, 56}_1 ∧ -b^{18, 56}_0 ∧ true) c in CNF: c -b^{18, 56}_2 ∨ b^{18, 56}_1 ∨ b^{18, 56}_0 ∨ false c in DIMACS: -13340 13341 13342 0 c 3 does not represent an automaton state. c -(-b^{18, 56}_2 ∧ b^{18, 56}_1 ∧ b^{18, 56}_0 ∧ true) c in CNF: c b^{18, 56}_2 ∨ -b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ false c in DIMACS: 13340 -13341 -13342 0 c -3 does not represent an automaton state. c -( b^{18, 56}_2 ∧ b^{18, 56}_1 ∧ b^{18, 56}_0 ∧ true) c in CNF: c -b^{18, 56}_2 ∨ -b^{18, 56}_1 ∨ -b^{18, 56}_0 ∨ false c in DIMACS: -13340 -13341 -13342 0 c i = 57 c -2+1 --> -1 c ( b^{18, 57}_2 ∧ b^{18, 57}_1 ∧ -b^{18, 57}_0 ∧ p_1026) -> ( b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ b^{18, 58}_0) c in CNF: c -b^{18, 57}_2 ∨ -b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ -p_1026 ∨ b^{18, 58}_2 c -b^{18, 57}_2 ∨ -b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ -p_1026 ∨ -b^{18, 58}_1 c -b^{18, 57}_2 ∨ -b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ -p_1026 ∨ b^{18, 58}_0 c in DIMACS: -13343 -13344 13345 -1026 13346 0 -13343 -13344 13345 -1026 -13347 0 -13343 -13344 13345 -1026 13348 0 c -1+1 --> 0 c ( b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ b^{18, 57}_0 ∧ p_1026) -> (-b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ -b^{18, 58}_0) c in CNF: c -b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ -p_1026 ∨ -b^{18, 58}_2 c -b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ -p_1026 ∨ -b^{18, 58}_1 c -b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ -p_1026 ∨ -b^{18, 58}_0 c in DIMACS: -13343 13344 -13345 -1026 -13346 0 -13343 13344 -13345 -1026 -13347 0 -13343 13344 -13345 -1026 -13348 0 c 0+1 --> 1 c (-b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ -b^{18, 57}_0 ∧ p_1026) -> (-b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ b^{18, 58}_0) c in CNF: c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ -p_1026 ∨ -b^{18, 58}_2 c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ -p_1026 ∨ -b^{18, 58}_1 c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ -p_1026 ∨ b^{18, 58}_0 c in DIMACS: 13343 13344 13345 -1026 -13346 0 13343 13344 13345 -1026 -13347 0 13343 13344 13345 -1026 13348 0 c 1+1 --> 2 c (-b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ b^{18, 57}_0 ∧ p_1026) -> (-b^{18, 58}_2 ∧ b^{18, 58}_1 ∧ -b^{18, 58}_0) c in CNF: c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ -p_1026 ∨ -b^{18, 58}_2 c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ -p_1026 ∨ b^{18, 58}_1 c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ -p_1026 ∨ -b^{18, 58}_0 c in DIMACS: 13343 13344 -13345 -1026 -13346 0 13343 13344 -13345 -1026 13347 0 13343 13344 -13345 -1026 -13348 0 c 2+1 --> break c (-b^{18, 57}_2 ∧ b^{18, 57}_1 ∧ -b^{18, 57}_0 ∧ p_1026) -> break c in CNF: c b^{18, 57}_2 ∨ -b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ -p_1026 ∨ break c in DIMACS: 13343 -13344 13345 -1026 1162 0 c 2-1 --> 1 c (-b^{18, 57}_2 ∧ b^{18, 57}_1 ∧ -b^{18, 57}_0 ∧ -p_1026) -> (-b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ b^{18, 58}_0) c in CNF: c b^{18, 57}_2 ∨ -b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ p_1026 ∨ -b^{18, 58}_2 c b^{18, 57}_2 ∨ -b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ p_1026 ∨ -b^{18, 58}_1 c b^{18, 57}_2 ∨ -b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ p_1026 ∨ b^{18, 58}_0 c in DIMACS: 13343 -13344 13345 1026 -13346 0 13343 -13344 13345 1026 -13347 0 13343 -13344 13345 1026 13348 0 c 1-1 --> 0 c (-b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ b^{18, 57}_0 ∧ -p_1026) -> (-b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ -b^{18, 58}_0) c in CNF: c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ p_1026 ∨ -b^{18, 58}_2 c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ p_1026 ∨ -b^{18, 58}_1 c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ p_1026 ∨ -b^{18, 58}_0 c in DIMACS: 13343 13344 -13345 1026 -13346 0 13343 13344 -13345 1026 -13347 0 13343 13344 -13345 1026 -13348 0 c 0-1 --> -1 c (-b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ -b^{18, 57}_0 ∧ -p_1026) -> ( b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ b^{18, 58}_0) c in CNF: c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ p_1026 ∨ b^{18, 58}_2 c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ p_1026 ∨ -b^{18, 58}_1 c b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ p_1026 ∨ b^{18, 58}_0 c in DIMACS: 13343 13344 13345 1026 13346 0 13343 13344 13345 1026 -13347 0 13343 13344 13345 1026 13348 0 c -1-1 --> -2 c ( b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ b^{18, 57}_0 ∧ -p_1026) -> ( b^{18, 58}_2 ∧ b^{18, 58}_1 ∧ -b^{18, 58}_0) c in CNF: c -b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ p_1026 ∨ b^{18, 58}_2 c -b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ p_1026 ∨ b^{18, 58}_1 c -b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ p_1026 ∨ -b^{18, 58}_0 c in DIMACS: -13343 13344 -13345 1026 13346 0 -13343 13344 -13345 1026 13347 0 -13343 13344 -13345 1026 -13348 0 c -2-1 --> break c ( b^{18, 57}_2 ∧ b^{18, 57}_1 ∧ -b^{18, 57}_0 ∧ -p_1026) -> break c in CNF: c -b^{18, 57}_2 ∨ -b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ p_1026 ∨ break c in DIMACS: -13343 -13344 13345 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 57}_2 ∧ -b^{18, 57}_1 ∧ -b^{18, 57}_0 ∧ true) c in CNF: c -b^{18, 57}_2 ∨ b^{18, 57}_1 ∨ b^{18, 57}_0 ∨ false c in DIMACS: -13343 13344 13345 0 c 3 does not represent an automaton state. c -(-b^{18, 57}_2 ∧ b^{18, 57}_1 ∧ b^{18, 57}_0 ∧ true) c in CNF: c b^{18, 57}_2 ∨ -b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ false c in DIMACS: 13343 -13344 -13345 0 c -3 does not represent an automaton state. c -( b^{18, 57}_2 ∧ b^{18, 57}_1 ∧ b^{18, 57}_0 ∧ true) c in CNF: c -b^{18, 57}_2 ∨ -b^{18, 57}_1 ∨ -b^{18, 57}_0 ∨ false c in DIMACS: -13343 -13344 -13345 0 c i = 58 c -2+1 --> -1 c ( b^{18, 58}_2 ∧ b^{18, 58}_1 ∧ -b^{18, 58}_0 ∧ p_1044) -> ( b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ b^{18, 59}_0) c in CNF: c -b^{18, 58}_2 ∨ -b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ -p_1044 ∨ b^{18, 59}_2 c -b^{18, 58}_2 ∨ -b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ -p_1044 ∨ -b^{18, 59}_1 c -b^{18, 58}_2 ∨ -b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ -p_1044 ∨ b^{18, 59}_0 c in DIMACS: -13346 -13347 13348 -1044 13349 0 -13346 -13347 13348 -1044 -13350 0 -13346 -13347 13348 -1044 13351 0 c -1+1 --> 0 c ( b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ b^{18, 58}_0 ∧ p_1044) -> (-b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ -b^{18, 59}_0) c in CNF: c -b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ -p_1044 ∨ -b^{18, 59}_2 c -b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ -p_1044 ∨ -b^{18, 59}_1 c -b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ -p_1044 ∨ -b^{18, 59}_0 c in DIMACS: -13346 13347 -13348 -1044 -13349 0 -13346 13347 -13348 -1044 -13350 0 -13346 13347 -13348 -1044 -13351 0 c 0+1 --> 1 c (-b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ -b^{18, 58}_0 ∧ p_1044) -> (-b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ b^{18, 59}_0) c in CNF: c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ -p_1044 ∨ -b^{18, 59}_2 c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ -p_1044 ∨ -b^{18, 59}_1 c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ -p_1044 ∨ b^{18, 59}_0 c in DIMACS: 13346 13347 13348 -1044 -13349 0 13346 13347 13348 -1044 -13350 0 13346 13347 13348 -1044 13351 0 c 1+1 --> 2 c (-b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ b^{18, 58}_0 ∧ p_1044) -> (-b^{18, 59}_2 ∧ b^{18, 59}_1 ∧ -b^{18, 59}_0) c in CNF: c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ -p_1044 ∨ -b^{18, 59}_2 c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ -p_1044 ∨ b^{18, 59}_1 c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ -p_1044 ∨ -b^{18, 59}_0 c in DIMACS: 13346 13347 -13348 -1044 -13349 0 13346 13347 -13348 -1044 13350 0 13346 13347 -13348 -1044 -13351 0 c 2+1 --> break c (-b^{18, 58}_2 ∧ b^{18, 58}_1 ∧ -b^{18, 58}_0 ∧ p_1044) -> break c in CNF: c b^{18, 58}_2 ∨ -b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ -p_1044 ∨ break c in DIMACS: 13346 -13347 13348 -1044 1162 0 c 2-1 --> 1 c (-b^{18, 58}_2 ∧ b^{18, 58}_1 ∧ -b^{18, 58}_0 ∧ -p_1044) -> (-b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ b^{18, 59}_0) c in CNF: c b^{18, 58}_2 ∨ -b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ p_1044 ∨ -b^{18, 59}_2 c b^{18, 58}_2 ∨ -b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ p_1044 ∨ -b^{18, 59}_1 c b^{18, 58}_2 ∨ -b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ p_1044 ∨ b^{18, 59}_0 c in DIMACS: 13346 -13347 13348 1044 -13349 0 13346 -13347 13348 1044 -13350 0 13346 -13347 13348 1044 13351 0 c 1-1 --> 0 c (-b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ b^{18, 58}_0 ∧ -p_1044) -> (-b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ -b^{18, 59}_0) c in CNF: c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ p_1044 ∨ -b^{18, 59}_2 c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ p_1044 ∨ -b^{18, 59}_1 c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ p_1044 ∨ -b^{18, 59}_0 c in DIMACS: 13346 13347 -13348 1044 -13349 0 13346 13347 -13348 1044 -13350 0 13346 13347 -13348 1044 -13351 0 c 0-1 --> -1 c (-b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ -b^{18, 58}_0 ∧ -p_1044) -> ( b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ b^{18, 59}_0) c in CNF: c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ p_1044 ∨ b^{18, 59}_2 c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ p_1044 ∨ -b^{18, 59}_1 c b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ p_1044 ∨ b^{18, 59}_0 c in DIMACS: 13346 13347 13348 1044 13349 0 13346 13347 13348 1044 -13350 0 13346 13347 13348 1044 13351 0 c -1-1 --> -2 c ( b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ b^{18, 58}_0 ∧ -p_1044) -> ( b^{18, 59}_2 ∧ b^{18, 59}_1 ∧ -b^{18, 59}_0) c in CNF: c -b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ p_1044 ∨ b^{18, 59}_2 c -b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ p_1044 ∨ b^{18, 59}_1 c -b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ p_1044 ∨ -b^{18, 59}_0 c in DIMACS: -13346 13347 -13348 1044 13349 0 -13346 13347 -13348 1044 13350 0 -13346 13347 -13348 1044 -13351 0 c -2-1 --> break c ( b^{18, 58}_2 ∧ b^{18, 58}_1 ∧ -b^{18, 58}_0 ∧ -p_1044) -> break c in CNF: c -b^{18, 58}_2 ∨ -b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ p_1044 ∨ break c in DIMACS: -13346 -13347 13348 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 58}_2 ∧ -b^{18, 58}_1 ∧ -b^{18, 58}_0 ∧ true) c in CNF: c -b^{18, 58}_2 ∨ b^{18, 58}_1 ∨ b^{18, 58}_0 ∨ false c in DIMACS: -13346 13347 13348 0 c 3 does not represent an automaton state. c -(-b^{18, 58}_2 ∧ b^{18, 58}_1 ∧ b^{18, 58}_0 ∧ true) c in CNF: c b^{18, 58}_2 ∨ -b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ false c in DIMACS: 13346 -13347 -13348 0 c -3 does not represent an automaton state. c -( b^{18, 58}_2 ∧ b^{18, 58}_1 ∧ b^{18, 58}_0 ∧ true) c in CNF: c -b^{18, 58}_2 ∨ -b^{18, 58}_1 ∨ -b^{18, 58}_0 ∨ false c in DIMACS: -13346 -13347 -13348 0 c i = 59 c -2+1 --> -1 c ( b^{18, 59}_2 ∧ b^{18, 59}_1 ∧ -b^{18, 59}_0 ∧ p_1062) -> ( b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ b^{18, 60}_0) c in CNF: c -b^{18, 59}_2 ∨ -b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ -p_1062 ∨ b^{18, 60}_2 c -b^{18, 59}_2 ∨ -b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ -p_1062 ∨ -b^{18, 60}_1 c -b^{18, 59}_2 ∨ -b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ -p_1062 ∨ b^{18, 60}_0 c in DIMACS: -13349 -13350 13351 -1062 13352 0 -13349 -13350 13351 -1062 -13353 0 -13349 -13350 13351 -1062 13354 0 c -1+1 --> 0 c ( b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ b^{18, 59}_0 ∧ p_1062) -> (-b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ -b^{18, 60}_0) c in CNF: c -b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ -p_1062 ∨ -b^{18, 60}_2 c -b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ -p_1062 ∨ -b^{18, 60}_1 c -b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ -p_1062 ∨ -b^{18, 60}_0 c in DIMACS: -13349 13350 -13351 -1062 -13352 0 -13349 13350 -13351 -1062 -13353 0 -13349 13350 -13351 -1062 -13354 0 c 0+1 --> 1 c (-b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ -b^{18, 59}_0 ∧ p_1062) -> (-b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ b^{18, 60}_0) c in CNF: c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ -p_1062 ∨ -b^{18, 60}_2 c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ -p_1062 ∨ -b^{18, 60}_1 c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ -p_1062 ∨ b^{18, 60}_0 c in DIMACS: 13349 13350 13351 -1062 -13352 0 13349 13350 13351 -1062 -13353 0 13349 13350 13351 -1062 13354 0 c 1+1 --> 2 c (-b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ b^{18, 59}_0 ∧ p_1062) -> (-b^{18, 60}_2 ∧ b^{18, 60}_1 ∧ -b^{18, 60}_0) c in CNF: c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ -p_1062 ∨ -b^{18, 60}_2 c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ -p_1062 ∨ b^{18, 60}_1 c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ -p_1062 ∨ -b^{18, 60}_0 c in DIMACS: 13349 13350 -13351 -1062 -13352 0 13349 13350 -13351 -1062 13353 0 13349 13350 -13351 -1062 -13354 0 c 2+1 --> break c (-b^{18, 59}_2 ∧ b^{18, 59}_1 ∧ -b^{18, 59}_0 ∧ p_1062) -> break c in CNF: c b^{18, 59}_2 ∨ -b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ -p_1062 ∨ break c in DIMACS: 13349 -13350 13351 -1062 1162 0 c 2-1 --> 1 c (-b^{18, 59}_2 ∧ b^{18, 59}_1 ∧ -b^{18, 59}_0 ∧ -p_1062) -> (-b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ b^{18, 60}_0) c in CNF: c b^{18, 59}_2 ∨ -b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ p_1062 ∨ -b^{18, 60}_2 c b^{18, 59}_2 ∨ -b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ p_1062 ∨ -b^{18, 60}_1 c b^{18, 59}_2 ∨ -b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ p_1062 ∨ b^{18, 60}_0 c in DIMACS: 13349 -13350 13351 1062 -13352 0 13349 -13350 13351 1062 -13353 0 13349 -13350 13351 1062 13354 0 c 1-1 --> 0 c (-b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ b^{18, 59}_0 ∧ -p_1062) -> (-b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ -b^{18, 60}_0) c in CNF: c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ p_1062 ∨ -b^{18, 60}_2 c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ p_1062 ∨ -b^{18, 60}_1 c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ p_1062 ∨ -b^{18, 60}_0 c in DIMACS: 13349 13350 -13351 1062 -13352 0 13349 13350 -13351 1062 -13353 0 13349 13350 -13351 1062 -13354 0 c 0-1 --> -1 c (-b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ -b^{18, 59}_0 ∧ -p_1062) -> ( b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ b^{18, 60}_0) c in CNF: c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ p_1062 ∨ b^{18, 60}_2 c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ p_1062 ∨ -b^{18, 60}_1 c b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ p_1062 ∨ b^{18, 60}_0 c in DIMACS: 13349 13350 13351 1062 13352 0 13349 13350 13351 1062 -13353 0 13349 13350 13351 1062 13354 0 c -1-1 --> -2 c ( b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ b^{18, 59}_0 ∧ -p_1062) -> ( b^{18, 60}_2 ∧ b^{18, 60}_1 ∧ -b^{18, 60}_0) c in CNF: c -b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ p_1062 ∨ b^{18, 60}_2 c -b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ p_1062 ∨ b^{18, 60}_1 c -b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ p_1062 ∨ -b^{18, 60}_0 c in DIMACS: -13349 13350 -13351 1062 13352 0 -13349 13350 -13351 1062 13353 0 -13349 13350 -13351 1062 -13354 0 c -2-1 --> break c ( b^{18, 59}_2 ∧ b^{18, 59}_1 ∧ -b^{18, 59}_0 ∧ -p_1062) -> break c in CNF: c -b^{18, 59}_2 ∨ -b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ p_1062 ∨ break c in DIMACS: -13349 -13350 13351 1062 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 59}_2 ∧ -b^{18, 59}_1 ∧ -b^{18, 59}_0 ∧ true) c in CNF: c -b^{18, 59}_2 ∨ b^{18, 59}_1 ∨ b^{18, 59}_0 ∨ false c in DIMACS: -13349 13350 13351 0 c 3 does not represent an automaton state. c -(-b^{18, 59}_2 ∧ b^{18, 59}_1 ∧ b^{18, 59}_0 ∧ true) c in CNF: c b^{18, 59}_2 ∨ -b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ false c in DIMACS: 13349 -13350 -13351 0 c -3 does not represent an automaton state. c -( b^{18, 59}_2 ∧ b^{18, 59}_1 ∧ b^{18, 59}_0 ∧ true) c in CNF: c -b^{18, 59}_2 ∨ -b^{18, 59}_1 ∨ -b^{18, 59}_0 ∨ false c in DIMACS: -13349 -13350 -13351 0 c i = 60 c -2+1 --> -1 c ( b^{18, 60}_2 ∧ b^{18, 60}_1 ∧ -b^{18, 60}_0 ∧ p_1080) -> ( b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ b^{18, 61}_0) c in CNF: c -b^{18, 60}_2 ∨ -b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ -p_1080 ∨ b^{18, 61}_2 c -b^{18, 60}_2 ∨ -b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ -p_1080 ∨ -b^{18, 61}_1 c -b^{18, 60}_2 ∨ -b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ -p_1080 ∨ b^{18, 61}_0 c in DIMACS: -13352 -13353 13354 -1080 13355 0 -13352 -13353 13354 -1080 -13356 0 -13352 -13353 13354 -1080 13357 0 c -1+1 --> 0 c ( b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ b^{18, 60}_0 ∧ p_1080) -> (-b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ -b^{18, 61}_0) c in CNF: c -b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ -p_1080 ∨ -b^{18, 61}_2 c -b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ -p_1080 ∨ -b^{18, 61}_1 c -b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ -p_1080 ∨ -b^{18, 61}_0 c in DIMACS: -13352 13353 -13354 -1080 -13355 0 -13352 13353 -13354 -1080 -13356 0 -13352 13353 -13354 -1080 -13357 0 c 0+1 --> 1 c (-b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ -b^{18, 60}_0 ∧ p_1080) -> (-b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ b^{18, 61}_0) c in CNF: c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ -p_1080 ∨ -b^{18, 61}_2 c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ -p_1080 ∨ -b^{18, 61}_1 c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ -p_1080 ∨ b^{18, 61}_0 c in DIMACS: 13352 13353 13354 -1080 -13355 0 13352 13353 13354 -1080 -13356 0 13352 13353 13354 -1080 13357 0 c 1+1 --> 2 c (-b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ b^{18, 60}_0 ∧ p_1080) -> (-b^{18, 61}_2 ∧ b^{18, 61}_1 ∧ -b^{18, 61}_0) c in CNF: c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ -p_1080 ∨ -b^{18, 61}_2 c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ -p_1080 ∨ b^{18, 61}_1 c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ -p_1080 ∨ -b^{18, 61}_0 c in DIMACS: 13352 13353 -13354 -1080 -13355 0 13352 13353 -13354 -1080 13356 0 13352 13353 -13354 -1080 -13357 0 c 2+1 --> break c (-b^{18, 60}_2 ∧ b^{18, 60}_1 ∧ -b^{18, 60}_0 ∧ p_1080) -> break c in CNF: c b^{18, 60}_2 ∨ -b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ -p_1080 ∨ break c in DIMACS: 13352 -13353 13354 -1080 1162 0 c 2-1 --> 1 c (-b^{18, 60}_2 ∧ b^{18, 60}_1 ∧ -b^{18, 60}_0 ∧ -p_1080) -> (-b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ b^{18, 61}_0) c in CNF: c b^{18, 60}_2 ∨ -b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ p_1080 ∨ -b^{18, 61}_2 c b^{18, 60}_2 ∨ -b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ p_1080 ∨ -b^{18, 61}_1 c b^{18, 60}_2 ∨ -b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ p_1080 ∨ b^{18, 61}_0 c in DIMACS: 13352 -13353 13354 1080 -13355 0 13352 -13353 13354 1080 -13356 0 13352 -13353 13354 1080 13357 0 c 1-1 --> 0 c (-b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ b^{18, 60}_0 ∧ -p_1080) -> (-b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ -b^{18, 61}_0) c in CNF: c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ p_1080 ∨ -b^{18, 61}_2 c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ p_1080 ∨ -b^{18, 61}_1 c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ p_1080 ∨ -b^{18, 61}_0 c in DIMACS: 13352 13353 -13354 1080 -13355 0 13352 13353 -13354 1080 -13356 0 13352 13353 -13354 1080 -13357 0 c 0-1 --> -1 c (-b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ -b^{18, 60}_0 ∧ -p_1080) -> ( b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ b^{18, 61}_0) c in CNF: c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ p_1080 ∨ b^{18, 61}_2 c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ p_1080 ∨ -b^{18, 61}_1 c b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ p_1080 ∨ b^{18, 61}_0 c in DIMACS: 13352 13353 13354 1080 13355 0 13352 13353 13354 1080 -13356 0 13352 13353 13354 1080 13357 0 c -1-1 --> -2 c ( b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ b^{18, 60}_0 ∧ -p_1080) -> ( b^{18, 61}_2 ∧ b^{18, 61}_1 ∧ -b^{18, 61}_0) c in CNF: c -b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ p_1080 ∨ b^{18, 61}_2 c -b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ p_1080 ∨ b^{18, 61}_1 c -b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ p_1080 ∨ -b^{18, 61}_0 c in DIMACS: -13352 13353 -13354 1080 13355 0 -13352 13353 -13354 1080 13356 0 -13352 13353 -13354 1080 -13357 0 c -2-1 --> break c ( b^{18, 60}_2 ∧ b^{18, 60}_1 ∧ -b^{18, 60}_0 ∧ -p_1080) -> break c in CNF: c -b^{18, 60}_2 ∨ -b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ p_1080 ∨ break c in DIMACS: -13352 -13353 13354 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 60}_2 ∧ -b^{18, 60}_1 ∧ -b^{18, 60}_0 ∧ true) c in CNF: c -b^{18, 60}_2 ∨ b^{18, 60}_1 ∨ b^{18, 60}_0 ∨ false c in DIMACS: -13352 13353 13354 0 c 3 does not represent an automaton state. c -(-b^{18, 60}_2 ∧ b^{18, 60}_1 ∧ b^{18, 60}_0 ∧ true) c in CNF: c b^{18, 60}_2 ∨ -b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ false c in DIMACS: 13352 -13353 -13354 0 c -3 does not represent an automaton state. c -( b^{18, 60}_2 ∧ b^{18, 60}_1 ∧ b^{18, 60}_0 ∧ true) c in CNF: c -b^{18, 60}_2 ∨ -b^{18, 60}_1 ∨ -b^{18, 60}_0 ∨ false c in DIMACS: -13352 -13353 -13354 0 c i = 61 c -2+1 --> -1 c ( b^{18, 61}_2 ∧ b^{18, 61}_1 ∧ -b^{18, 61}_0 ∧ p_1098) -> ( b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ b^{18, 62}_0) c in CNF: c -b^{18, 61}_2 ∨ -b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ -p_1098 ∨ b^{18, 62}_2 c -b^{18, 61}_2 ∨ -b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ -p_1098 ∨ -b^{18, 62}_1 c -b^{18, 61}_2 ∨ -b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ -p_1098 ∨ b^{18, 62}_0 c in DIMACS: -13355 -13356 13357 -1098 13358 0 -13355 -13356 13357 -1098 -13359 0 -13355 -13356 13357 -1098 13360 0 c -1+1 --> 0 c ( b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ b^{18, 61}_0 ∧ p_1098) -> (-b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ -b^{18, 62}_0) c in CNF: c -b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ -p_1098 ∨ -b^{18, 62}_2 c -b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ -p_1098 ∨ -b^{18, 62}_1 c -b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ -p_1098 ∨ -b^{18, 62}_0 c in DIMACS: -13355 13356 -13357 -1098 -13358 0 -13355 13356 -13357 -1098 -13359 0 -13355 13356 -13357 -1098 -13360 0 c 0+1 --> 1 c (-b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ -b^{18, 61}_0 ∧ p_1098) -> (-b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ b^{18, 62}_0) c in CNF: c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ -p_1098 ∨ -b^{18, 62}_2 c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ -p_1098 ∨ -b^{18, 62}_1 c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ -p_1098 ∨ b^{18, 62}_0 c in DIMACS: 13355 13356 13357 -1098 -13358 0 13355 13356 13357 -1098 -13359 0 13355 13356 13357 -1098 13360 0 c 1+1 --> 2 c (-b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ b^{18, 61}_0 ∧ p_1098) -> (-b^{18, 62}_2 ∧ b^{18, 62}_1 ∧ -b^{18, 62}_0) c in CNF: c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ -p_1098 ∨ -b^{18, 62}_2 c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ -p_1098 ∨ b^{18, 62}_1 c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ -p_1098 ∨ -b^{18, 62}_0 c in DIMACS: 13355 13356 -13357 -1098 -13358 0 13355 13356 -13357 -1098 13359 0 13355 13356 -13357 -1098 -13360 0 c 2+1 --> break c (-b^{18, 61}_2 ∧ b^{18, 61}_1 ∧ -b^{18, 61}_0 ∧ p_1098) -> break c in CNF: c b^{18, 61}_2 ∨ -b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ -p_1098 ∨ break c in DIMACS: 13355 -13356 13357 -1098 1162 0 c 2-1 --> 1 c (-b^{18, 61}_2 ∧ b^{18, 61}_1 ∧ -b^{18, 61}_0 ∧ -p_1098) -> (-b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ b^{18, 62}_0) c in CNF: c b^{18, 61}_2 ∨ -b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ p_1098 ∨ -b^{18, 62}_2 c b^{18, 61}_2 ∨ -b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ p_1098 ∨ -b^{18, 62}_1 c b^{18, 61}_2 ∨ -b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ p_1098 ∨ b^{18, 62}_0 c in DIMACS: 13355 -13356 13357 1098 -13358 0 13355 -13356 13357 1098 -13359 0 13355 -13356 13357 1098 13360 0 c 1-1 --> 0 c (-b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ b^{18, 61}_0 ∧ -p_1098) -> (-b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ -b^{18, 62}_0) c in CNF: c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ p_1098 ∨ -b^{18, 62}_2 c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ p_1098 ∨ -b^{18, 62}_1 c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ p_1098 ∨ -b^{18, 62}_0 c in DIMACS: 13355 13356 -13357 1098 -13358 0 13355 13356 -13357 1098 -13359 0 13355 13356 -13357 1098 -13360 0 c 0-1 --> -1 c (-b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ -b^{18, 61}_0 ∧ -p_1098) -> ( b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ b^{18, 62}_0) c in CNF: c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ p_1098 ∨ b^{18, 62}_2 c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ p_1098 ∨ -b^{18, 62}_1 c b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ p_1098 ∨ b^{18, 62}_0 c in DIMACS: 13355 13356 13357 1098 13358 0 13355 13356 13357 1098 -13359 0 13355 13356 13357 1098 13360 0 c -1-1 --> -2 c ( b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ b^{18, 61}_0 ∧ -p_1098) -> ( b^{18, 62}_2 ∧ b^{18, 62}_1 ∧ -b^{18, 62}_0) c in CNF: c -b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ p_1098 ∨ b^{18, 62}_2 c -b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ p_1098 ∨ b^{18, 62}_1 c -b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ p_1098 ∨ -b^{18, 62}_0 c in DIMACS: -13355 13356 -13357 1098 13358 0 -13355 13356 -13357 1098 13359 0 -13355 13356 -13357 1098 -13360 0 c -2-1 --> break c ( b^{18, 61}_2 ∧ b^{18, 61}_1 ∧ -b^{18, 61}_0 ∧ -p_1098) -> break c in CNF: c -b^{18, 61}_2 ∨ -b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ p_1098 ∨ break c in DIMACS: -13355 -13356 13357 1098 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 61}_2 ∧ -b^{18, 61}_1 ∧ -b^{18, 61}_0 ∧ true) c in CNF: c -b^{18, 61}_2 ∨ b^{18, 61}_1 ∨ b^{18, 61}_0 ∨ false c in DIMACS: -13355 13356 13357 0 c 3 does not represent an automaton state. c -(-b^{18, 61}_2 ∧ b^{18, 61}_1 ∧ b^{18, 61}_0 ∧ true) c in CNF: c b^{18, 61}_2 ∨ -b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ false c in DIMACS: 13355 -13356 -13357 0 c -3 does not represent an automaton state. c -( b^{18, 61}_2 ∧ b^{18, 61}_1 ∧ b^{18, 61}_0 ∧ true) c in CNF: c -b^{18, 61}_2 ∨ -b^{18, 61}_1 ∨ -b^{18, 61}_0 ∨ false c in DIMACS: -13355 -13356 -13357 0 c i = 62 c -2+1 --> -1 c ( b^{18, 62}_2 ∧ b^{18, 62}_1 ∧ -b^{18, 62}_0 ∧ p_1116) -> ( b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ b^{18, 63}_0) c in CNF: c -b^{18, 62}_2 ∨ -b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ -p_1116 ∨ b^{18, 63}_2 c -b^{18, 62}_2 ∨ -b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ -p_1116 ∨ -b^{18, 63}_1 c -b^{18, 62}_2 ∨ -b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ -p_1116 ∨ b^{18, 63}_0 c in DIMACS: -13358 -13359 13360 -1116 13361 0 -13358 -13359 13360 -1116 -13362 0 -13358 -13359 13360 -1116 13363 0 c -1+1 --> 0 c ( b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ b^{18, 62}_0 ∧ p_1116) -> (-b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ -b^{18, 63}_0) c in CNF: c -b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ -p_1116 ∨ -b^{18, 63}_2 c -b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ -p_1116 ∨ -b^{18, 63}_1 c -b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ -p_1116 ∨ -b^{18, 63}_0 c in DIMACS: -13358 13359 -13360 -1116 -13361 0 -13358 13359 -13360 -1116 -13362 0 -13358 13359 -13360 -1116 -13363 0 c 0+1 --> 1 c (-b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ -b^{18, 62}_0 ∧ p_1116) -> (-b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ b^{18, 63}_0) c in CNF: c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ -p_1116 ∨ -b^{18, 63}_2 c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ -p_1116 ∨ -b^{18, 63}_1 c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ -p_1116 ∨ b^{18, 63}_0 c in DIMACS: 13358 13359 13360 -1116 -13361 0 13358 13359 13360 -1116 -13362 0 13358 13359 13360 -1116 13363 0 c 1+1 --> 2 c (-b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ b^{18, 62}_0 ∧ p_1116) -> (-b^{18, 63}_2 ∧ b^{18, 63}_1 ∧ -b^{18, 63}_0) c in CNF: c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ -p_1116 ∨ -b^{18, 63}_2 c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ -p_1116 ∨ b^{18, 63}_1 c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ -p_1116 ∨ -b^{18, 63}_0 c in DIMACS: 13358 13359 -13360 -1116 -13361 0 13358 13359 -13360 -1116 13362 0 13358 13359 -13360 -1116 -13363 0 c 2+1 --> break c (-b^{18, 62}_2 ∧ b^{18, 62}_1 ∧ -b^{18, 62}_0 ∧ p_1116) -> break c in CNF: c b^{18, 62}_2 ∨ -b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ -p_1116 ∨ break c in DIMACS: 13358 -13359 13360 -1116 1162 0 c 2-1 --> 1 c (-b^{18, 62}_2 ∧ b^{18, 62}_1 ∧ -b^{18, 62}_0 ∧ -p_1116) -> (-b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ b^{18, 63}_0) c in CNF: c b^{18, 62}_2 ∨ -b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ p_1116 ∨ -b^{18, 63}_2 c b^{18, 62}_2 ∨ -b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ p_1116 ∨ -b^{18, 63}_1 c b^{18, 62}_2 ∨ -b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ p_1116 ∨ b^{18, 63}_0 c in DIMACS: 13358 -13359 13360 1116 -13361 0 13358 -13359 13360 1116 -13362 0 13358 -13359 13360 1116 13363 0 c 1-1 --> 0 c (-b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ b^{18, 62}_0 ∧ -p_1116) -> (-b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ -b^{18, 63}_0) c in CNF: c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ p_1116 ∨ -b^{18, 63}_2 c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ p_1116 ∨ -b^{18, 63}_1 c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ p_1116 ∨ -b^{18, 63}_0 c in DIMACS: 13358 13359 -13360 1116 -13361 0 13358 13359 -13360 1116 -13362 0 13358 13359 -13360 1116 -13363 0 c 0-1 --> -1 c (-b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ -b^{18, 62}_0 ∧ -p_1116) -> ( b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ b^{18, 63}_0) c in CNF: c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ p_1116 ∨ b^{18, 63}_2 c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ p_1116 ∨ -b^{18, 63}_1 c b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ p_1116 ∨ b^{18, 63}_0 c in DIMACS: 13358 13359 13360 1116 13361 0 13358 13359 13360 1116 -13362 0 13358 13359 13360 1116 13363 0 c -1-1 --> -2 c ( b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ b^{18, 62}_0 ∧ -p_1116) -> ( b^{18, 63}_2 ∧ b^{18, 63}_1 ∧ -b^{18, 63}_0) c in CNF: c -b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ p_1116 ∨ b^{18, 63}_2 c -b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ p_1116 ∨ b^{18, 63}_1 c -b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ p_1116 ∨ -b^{18, 63}_0 c in DIMACS: -13358 13359 -13360 1116 13361 0 -13358 13359 -13360 1116 13362 0 -13358 13359 -13360 1116 -13363 0 c -2-1 --> break c ( b^{18, 62}_2 ∧ b^{18, 62}_1 ∧ -b^{18, 62}_0 ∧ -p_1116) -> break c in CNF: c -b^{18, 62}_2 ∨ -b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ p_1116 ∨ break c in DIMACS: -13358 -13359 13360 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 62}_2 ∧ -b^{18, 62}_1 ∧ -b^{18, 62}_0 ∧ true) c in CNF: c -b^{18, 62}_2 ∨ b^{18, 62}_1 ∨ b^{18, 62}_0 ∨ false c in DIMACS: -13358 13359 13360 0 c 3 does not represent an automaton state. c -(-b^{18, 62}_2 ∧ b^{18, 62}_1 ∧ b^{18, 62}_0 ∧ true) c in CNF: c b^{18, 62}_2 ∨ -b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ false c in DIMACS: 13358 -13359 -13360 0 c -3 does not represent an automaton state. c -( b^{18, 62}_2 ∧ b^{18, 62}_1 ∧ b^{18, 62}_0 ∧ true) c in CNF: c -b^{18, 62}_2 ∨ -b^{18, 62}_1 ∨ -b^{18, 62}_0 ∨ false c in DIMACS: -13358 -13359 -13360 0 c i = 63 c -2+1 --> -1 c ( b^{18, 63}_2 ∧ b^{18, 63}_1 ∧ -b^{18, 63}_0 ∧ p_1134) -> ( b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ b^{18, 64}_0) c in CNF: c -b^{18, 63}_2 ∨ -b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ -p_1134 ∨ b^{18, 64}_2 c -b^{18, 63}_2 ∨ -b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ -p_1134 ∨ -b^{18, 64}_1 c -b^{18, 63}_2 ∨ -b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ -p_1134 ∨ b^{18, 64}_0 c in DIMACS: -13361 -13362 13363 -1134 13364 0 -13361 -13362 13363 -1134 -13365 0 -13361 -13362 13363 -1134 13366 0 c -1+1 --> 0 c ( b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ b^{18, 63}_0 ∧ p_1134) -> (-b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ -b^{18, 64}_0) c in CNF: c -b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ -p_1134 ∨ -b^{18, 64}_2 c -b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ -p_1134 ∨ -b^{18, 64}_1 c -b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ -p_1134 ∨ -b^{18, 64}_0 c in DIMACS: -13361 13362 -13363 -1134 -13364 0 -13361 13362 -13363 -1134 -13365 0 -13361 13362 -13363 -1134 -13366 0 c 0+1 --> 1 c (-b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ -b^{18, 63}_0 ∧ p_1134) -> (-b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ b^{18, 64}_0) c in CNF: c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ -p_1134 ∨ -b^{18, 64}_2 c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ -p_1134 ∨ -b^{18, 64}_1 c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ -p_1134 ∨ b^{18, 64}_0 c in DIMACS: 13361 13362 13363 -1134 -13364 0 13361 13362 13363 -1134 -13365 0 13361 13362 13363 -1134 13366 0 c 1+1 --> 2 c (-b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ b^{18, 63}_0 ∧ p_1134) -> (-b^{18, 64}_2 ∧ b^{18, 64}_1 ∧ -b^{18, 64}_0) c in CNF: c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ -p_1134 ∨ -b^{18, 64}_2 c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ -p_1134 ∨ b^{18, 64}_1 c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ -p_1134 ∨ -b^{18, 64}_0 c in DIMACS: 13361 13362 -13363 -1134 -13364 0 13361 13362 -13363 -1134 13365 0 13361 13362 -13363 -1134 -13366 0 c 2+1 --> break c (-b^{18, 63}_2 ∧ b^{18, 63}_1 ∧ -b^{18, 63}_0 ∧ p_1134) -> break c in CNF: c b^{18, 63}_2 ∨ -b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ -p_1134 ∨ break c in DIMACS: 13361 -13362 13363 -1134 1162 0 c 2-1 --> 1 c (-b^{18, 63}_2 ∧ b^{18, 63}_1 ∧ -b^{18, 63}_0 ∧ -p_1134) -> (-b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ b^{18, 64}_0) c in CNF: c b^{18, 63}_2 ∨ -b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ p_1134 ∨ -b^{18, 64}_2 c b^{18, 63}_2 ∨ -b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ p_1134 ∨ -b^{18, 64}_1 c b^{18, 63}_2 ∨ -b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ p_1134 ∨ b^{18, 64}_0 c in DIMACS: 13361 -13362 13363 1134 -13364 0 13361 -13362 13363 1134 -13365 0 13361 -13362 13363 1134 13366 0 c 1-1 --> 0 c (-b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ b^{18, 63}_0 ∧ -p_1134) -> (-b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ -b^{18, 64}_0) c in CNF: c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ p_1134 ∨ -b^{18, 64}_2 c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ p_1134 ∨ -b^{18, 64}_1 c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ p_1134 ∨ -b^{18, 64}_0 c in DIMACS: 13361 13362 -13363 1134 -13364 0 13361 13362 -13363 1134 -13365 0 13361 13362 -13363 1134 -13366 0 c 0-1 --> -1 c (-b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ -b^{18, 63}_0 ∧ -p_1134) -> ( b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ b^{18, 64}_0) c in CNF: c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ p_1134 ∨ b^{18, 64}_2 c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ p_1134 ∨ -b^{18, 64}_1 c b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ p_1134 ∨ b^{18, 64}_0 c in DIMACS: 13361 13362 13363 1134 13364 0 13361 13362 13363 1134 -13365 0 13361 13362 13363 1134 13366 0 c -1-1 --> -2 c ( b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ b^{18, 63}_0 ∧ -p_1134) -> ( b^{18, 64}_2 ∧ b^{18, 64}_1 ∧ -b^{18, 64}_0) c in CNF: c -b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ p_1134 ∨ b^{18, 64}_2 c -b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ p_1134 ∨ b^{18, 64}_1 c -b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ p_1134 ∨ -b^{18, 64}_0 c in DIMACS: -13361 13362 -13363 1134 13364 0 -13361 13362 -13363 1134 13365 0 -13361 13362 -13363 1134 -13366 0 c -2-1 --> break c ( b^{18, 63}_2 ∧ b^{18, 63}_1 ∧ -b^{18, 63}_0 ∧ -p_1134) -> break c in CNF: c -b^{18, 63}_2 ∨ -b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ p_1134 ∨ break c in DIMACS: -13361 -13362 13363 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 63}_2 ∧ -b^{18, 63}_1 ∧ -b^{18, 63}_0 ∧ true) c in CNF: c -b^{18, 63}_2 ∨ b^{18, 63}_1 ∨ b^{18, 63}_0 ∨ false c in DIMACS: -13361 13362 13363 0 c 3 does not represent an automaton state. c -(-b^{18, 63}_2 ∧ b^{18, 63}_1 ∧ b^{18, 63}_0 ∧ true) c in CNF: c b^{18, 63}_2 ∨ -b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ false c in DIMACS: 13361 -13362 -13363 0 c -3 does not represent an automaton state. c -( b^{18, 63}_2 ∧ b^{18, 63}_1 ∧ b^{18, 63}_0 ∧ true) c in CNF: c -b^{18, 63}_2 ∨ -b^{18, 63}_1 ∨ -b^{18, 63}_0 ∨ false c in DIMACS: -13361 -13362 -13363 0 c i = 64 c -2+1 --> -1 c ( b^{18, 64}_2 ∧ b^{18, 64}_1 ∧ -b^{18, 64}_0 ∧ p_1152) -> ( b^{18, 65}_2 ∧ -b^{18, 65}_1 ∧ b^{18, 65}_0) c in CNF: c -b^{18, 64}_2 ∨ -b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ -p_1152 ∨ b^{18, 65}_2 c -b^{18, 64}_2 ∨ -b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ -p_1152 ∨ -b^{18, 65}_1 c -b^{18, 64}_2 ∨ -b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ -p_1152 ∨ b^{18, 65}_0 c in DIMACS: -13364 -13365 13366 -1152 13367 0 -13364 -13365 13366 -1152 -13368 0 -13364 -13365 13366 -1152 13369 0 c -1+1 --> 0 c ( b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ b^{18, 64}_0 ∧ p_1152) -> (-b^{18, 65}_2 ∧ -b^{18, 65}_1 ∧ -b^{18, 65}_0) c in CNF: c -b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ -p_1152 ∨ -b^{18, 65}_2 c -b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ -p_1152 ∨ -b^{18, 65}_1 c -b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ -p_1152 ∨ -b^{18, 65}_0 c in DIMACS: -13364 13365 -13366 -1152 -13367 0 -13364 13365 -13366 -1152 -13368 0 -13364 13365 -13366 -1152 -13369 0 c 0+1 --> 1 c (-b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ -b^{18, 64}_0 ∧ p_1152) -> (-b^{18, 65}_2 ∧ -b^{18, 65}_1 ∧ b^{18, 65}_0) c in CNF: c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ -p_1152 ∨ -b^{18, 65}_2 c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ -p_1152 ∨ -b^{18, 65}_1 c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ -p_1152 ∨ b^{18, 65}_0 c in DIMACS: 13364 13365 13366 -1152 -13367 0 13364 13365 13366 -1152 -13368 0 13364 13365 13366 -1152 13369 0 c 1+1 --> 2 c (-b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ b^{18, 64}_0 ∧ p_1152) -> (-b^{18, 65}_2 ∧ b^{18, 65}_1 ∧ -b^{18, 65}_0) c in CNF: c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ -p_1152 ∨ -b^{18, 65}_2 c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ -p_1152 ∨ b^{18, 65}_1 c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ -p_1152 ∨ -b^{18, 65}_0 c in DIMACS: 13364 13365 -13366 -1152 -13367 0 13364 13365 -13366 -1152 13368 0 13364 13365 -13366 -1152 -13369 0 c 2+1 --> break c (-b^{18, 64}_2 ∧ b^{18, 64}_1 ∧ -b^{18, 64}_0 ∧ p_1152) -> break c in CNF: c b^{18, 64}_2 ∨ -b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ -p_1152 ∨ break c in DIMACS: 13364 -13365 13366 -1152 1162 0 c 2-1 --> 1 c (-b^{18, 64}_2 ∧ b^{18, 64}_1 ∧ -b^{18, 64}_0 ∧ -p_1152) -> (-b^{18, 65}_2 ∧ -b^{18, 65}_1 ∧ b^{18, 65}_0) c in CNF: c b^{18, 64}_2 ∨ -b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ p_1152 ∨ -b^{18, 65}_2 c b^{18, 64}_2 ∨ -b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ p_1152 ∨ -b^{18, 65}_1 c b^{18, 64}_2 ∨ -b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ p_1152 ∨ b^{18, 65}_0 c in DIMACS: 13364 -13365 13366 1152 -13367 0 13364 -13365 13366 1152 -13368 0 13364 -13365 13366 1152 13369 0 c 1-1 --> 0 c (-b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ b^{18, 64}_0 ∧ -p_1152) -> (-b^{18, 65}_2 ∧ -b^{18, 65}_1 ∧ -b^{18, 65}_0) c in CNF: c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ p_1152 ∨ -b^{18, 65}_2 c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ p_1152 ∨ -b^{18, 65}_1 c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ p_1152 ∨ -b^{18, 65}_0 c in DIMACS: 13364 13365 -13366 1152 -13367 0 13364 13365 -13366 1152 -13368 0 13364 13365 -13366 1152 -13369 0 c 0-1 --> -1 c (-b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ -b^{18, 64}_0 ∧ -p_1152) -> ( b^{18, 65}_2 ∧ -b^{18, 65}_1 ∧ b^{18, 65}_0) c in CNF: c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ p_1152 ∨ b^{18, 65}_2 c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ p_1152 ∨ -b^{18, 65}_1 c b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ p_1152 ∨ b^{18, 65}_0 c in DIMACS: 13364 13365 13366 1152 13367 0 13364 13365 13366 1152 -13368 0 13364 13365 13366 1152 13369 0 c -1-1 --> -2 c ( b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ b^{18, 64}_0 ∧ -p_1152) -> ( b^{18, 65}_2 ∧ b^{18, 65}_1 ∧ -b^{18, 65}_0) c in CNF: c -b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ p_1152 ∨ b^{18, 65}_2 c -b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ p_1152 ∨ b^{18, 65}_1 c -b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ p_1152 ∨ -b^{18, 65}_0 c in DIMACS: -13364 13365 -13366 1152 13367 0 -13364 13365 -13366 1152 13368 0 -13364 13365 -13366 1152 -13369 0 c -2-1 --> break c ( b^{18, 64}_2 ∧ b^{18, 64}_1 ∧ -b^{18, 64}_0 ∧ -p_1152) -> break c in CNF: c -b^{18, 64}_2 ∨ -b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ p_1152 ∨ break c in DIMACS: -13364 -13365 13366 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{18, 64}_2 ∧ -b^{18, 64}_1 ∧ -b^{18, 64}_0 ∧ true) c in CNF: c -b^{18, 64}_2 ∨ b^{18, 64}_1 ∨ b^{18, 64}_0 ∨ false c in DIMACS: -13364 13365 13366 0 c 3 does not represent an automaton state. c -(-b^{18, 64}_2 ∧ b^{18, 64}_1 ∧ b^{18, 64}_0 ∧ true) c in CNF: c b^{18, 64}_2 ∨ -b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ false c in DIMACS: 13364 -13365 -13366 0 c -3 does not represent an automaton state. c -( b^{18, 64}_2 ∧ b^{18, 64}_1 ∧ b^{18, 64}_0 ∧ true) c in CNF: c -b^{18, 64}_2 ∨ -b^{18, 64}_1 ∨ -b^{18, 64}_0 ∨ false c in DIMACS: -13364 -13365 -13366 0 c INIT for k = 19 c -b^{19, 1}_2 c -b^{19, 1}_1 c -b^{19, 1}_0 c in DIMACS: -13370 0 -13371 0 -13372 0 c Transitions for k = 19 c i = 1 c -2+1 --> -1 c ( b^{19, 1}_2 ∧ b^{19, 1}_1 ∧ -b^{19, 1}_0 ∧ p_19) -> ( b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ b^{19, 2}_0) c in CNF: c -b^{19, 1}_2 ∨ -b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ -p_19 ∨ b^{19, 2}_2 c -b^{19, 1}_2 ∨ -b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ -p_19 ∨ -b^{19, 2}_1 c -b^{19, 1}_2 ∨ -b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ -p_19 ∨ b^{19, 2}_0 c in DIMACS: -13370 -13371 13372 -19 13373 0 -13370 -13371 13372 -19 -13374 0 -13370 -13371 13372 -19 13375 0 c -1+1 --> 0 c ( b^{19, 1}_2 ∧ -b^{19, 1}_1 ∧ b^{19, 1}_0 ∧ p_19) -> (-b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ -b^{19, 2}_0) c in CNF: c -b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ -p_19 ∨ -b^{19, 2}_2 c -b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ -p_19 ∨ -b^{19, 2}_1 c -b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ -p_19 ∨ -b^{19, 2}_0 c in DIMACS: -13370 13371 -13372 -19 -13373 0 -13370 13371 -13372 -19 -13374 0 -13370 13371 -13372 -19 -13375 0 c 0+1 --> 1 c (-b^{19, 1}_2 ∧ -b^{19, 1}_1 ∧ -b^{19, 1}_0 ∧ p_19) -> (-b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ b^{19, 2}_0) c in CNF: c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ -p_19 ∨ -b^{19, 2}_2 c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ -p_19 ∨ -b^{19, 2}_1 c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ -p_19 ∨ b^{19, 2}_0 c in DIMACS: 13370 13371 13372 -19 -13373 0 13370 13371 13372 -19 -13374 0 13370 13371 13372 -19 13375 0 c 1+1 --> 2 c (-b^{19, 1}_2 ∧ -b^{19, 1}_1 ∧ b^{19, 1}_0 ∧ p_19) -> (-b^{19, 2}_2 ∧ b^{19, 2}_1 ∧ -b^{19, 2}_0) c in CNF: c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ -p_19 ∨ -b^{19, 2}_2 c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ -p_19 ∨ b^{19, 2}_1 c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ -p_19 ∨ -b^{19, 2}_0 c in DIMACS: 13370 13371 -13372 -19 -13373 0 13370 13371 -13372 -19 13374 0 13370 13371 -13372 -19 -13375 0 c 2+1 --> break c (-b^{19, 1}_2 ∧ b^{19, 1}_1 ∧ -b^{19, 1}_0 ∧ p_19) -> break c in CNF: c b^{19, 1}_2 ∨ -b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ -p_19 ∨ break c in DIMACS: 13370 -13371 13372 -19 1162 0 c 2-1 --> 1 c (-b^{19, 1}_2 ∧ b^{19, 1}_1 ∧ -b^{19, 1}_0 ∧ -p_19) -> (-b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ b^{19, 2}_0) c in CNF: c b^{19, 1}_2 ∨ -b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ p_19 ∨ -b^{19, 2}_2 c b^{19, 1}_2 ∨ -b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ p_19 ∨ -b^{19, 2}_1 c b^{19, 1}_2 ∨ -b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ p_19 ∨ b^{19, 2}_0 c in DIMACS: 13370 -13371 13372 19 -13373 0 13370 -13371 13372 19 -13374 0 13370 -13371 13372 19 13375 0 c 1-1 --> 0 c (-b^{19, 1}_2 ∧ -b^{19, 1}_1 ∧ b^{19, 1}_0 ∧ -p_19) -> (-b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ -b^{19, 2}_0) c in CNF: c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ p_19 ∨ -b^{19, 2}_2 c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ p_19 ∨ -b^{19, 2}_1 c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ p_19 ∨ -b^{19, 2}_0 c in DIMACS: 13370 13371 -13372 19 -13373 0 13370 13371 -13372 19 -13374 0 13370 13371 -13372 19 -13375 0 c 0-1 --> -1 c (-b^{19, 1}_2 ∧ -b^{19, 1}_1 ∧ -b^{19, 1}_0 ∧ -p_19) -> ( b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ b^{19, 2}_0) c in CNF: c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ p_19 ∨ b^{19, 2}_2 c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ p_19 ∨ -b^{19, 2}_1 c b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ p_19 ∨ b^{19, 2}_0 c in DIMACS: 13370 13371 13372 19 13373 0 13370 13371 13372 19 -13374 0 13370 13371 13372 19 13375 0 c -1-1 --> -2 c ( b^{19, 1}_2 ∧ -b^{19, 1}_1 ∧ b^{19, 1}_0 ∧ -p_19) -> ( b^{19, 2}_2 ∧ b^{19, 2}_1 ∧ -b^{19, 2}_0) c in CNF: c -b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ p_19 ∨ b^{19, 2}_2 c -b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ p_19 ∨ b^{19, 2}_1 c -b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ p_19 ∨ -b^{19, 2}_0 c in DIMACS: -13370 13371 -13372 19 13373 0 -13370 13371 -13372 19 13374 0 -13370 13371 -13372 19 -13375 0 c -2-1 --> break c ( b^{19, 1}_2 ∧ b^{19, 1}_1 ∧ -b^{19, 1}_0 ∧ -p_19) -> break c in CNF: c -b^{19, 1}_2 ∨ -b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ p_19 ∨ break c in DIMACS: -13370 -13371 13372 19 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 1}_2 ∧ -b^{19, 1}_1 ∧ -b^{19, 1}_0 ∧ true) c in CNF: c -b^{19, 1}_2 ∨ b^{19, 1}_1 ∨ b^{19, 1}_0 ∨ false c in DIMACS: -13370 13371 13372 0 c 3 does not represent an automaton state. c -(-b^{19, 1}_2 ∧ b^{19, 1}_1 ∧ b^{19, 1}_0 ∧ true) c in CNF: c b^{19, 1}_2 ∨ -b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ false c in DIMACS: 13370 -13371 -13372 0 c -3 does not represent an automaton state. c -( b^{19, 1}_2 ∧ b^{19, 1}_1 ∧ b^{19, 1}_0 ∧ true) c in CNF: c -b^{19, 1}_2 ∨ -b^{19, 1}_1 ∨ -b^{19, 1}_0 ∨ false c in DIMACS: -13370 -13371 -13372 0 c i = 2 c -2+1 --> -1 c ( b^{19, 2}_2 ∧ b^{19, 2}_1 ∧ -b^{19, 2}_0 ∧ p_38) -> ( b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ b^{19, 3}_0) c in CNF: c -b^{19, 2}_2 ∨ -b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ -p_38 ∨ b^{19, 3}_2 c -b^{19, 2}_2 ∨ -b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ -p_38 ∨ -b^{19, 3}_1 c -b^{19, 2}_2 ∨ -b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ -p_38 ∨ b^{19, 3}_0 c in DIMACS: -13373 -13374 13375 -38 13376 0 -13373 -13374 13375 -38 -13377 0 -13373 -13374 13375 -38 13378 0 c -1+1 --> 0 c ( b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ b^{19, 2}_0 ∧ p_38) -> (-b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ -b^{19, 3}_0) c in CNF: c -b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ -p_38 ∨ -b^{19, 3}_2 c -b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ -p_38 ∨ -b^{19, 3}_1 c -b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ -p_38 ∨ -b^{19, 3}_0 c in DIMACS: -13373 13374 -13375 -38 -13376 0 -13373 13374 -13375 -38 -13377 0 -13373 13374 -13375 -38 -13378 0 c 0+1 --> 1 c (-b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ -b^{19, 2}_0 ∧ p_38) -> (-b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ b^{19, 3}_0) c in CNF: c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ -p_38 ∨ -b^{19, 3}_2 c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ -p_38 ∨ -b^{19, 3}_1 c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ -p_38 ∨ b^{19, 3}_0 c in DIMACS: 13373 13374 13375 -38 -13376 0 13373 13374 13375 -38 -13377 0 13373 13374 13375 -38 13378 0 c 1+1 --> 2 c (-b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ b^{19, 2}_0 ∧ p_38) -> (-b^{19, 3}_2 ∧ b^{19, 3}_1 ∧ -b^{19, 3}_0) c in CNF: c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ -p_38 ∨ -b^{19, 3}_2 c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ -p_38 ∨ b^{19, 3}_1 c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ -p_38 ∨ -b^{19, 3}_0 c in DIMACS: 13373 13374 -13375 -38 -13376 0 13373 13374 -13375 -38 13377 0 13373 13374 -13375 -38 -13378 0 c 2+1 --> break c (-b^{19, 2}_2 ∧ b^{19, 2}_1 ∧ -b^{19, 2}_0 ∧ p_38) -> break c in CNF: c b^{19, 2}_2 ∨ -b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ -p_38 ∨ break c in DIMACS: 13373 -13374 13375 -38 1162 0 c 2-1 --> 1 c (-b^{19, 2}_2 ∧ b^{19, 2}_1 ∧ -b^{19, 2}_0 ∧ -p_38) -> (-b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ b^{19, 3}_0) c in CNF: c b^{19, 2}_2 ∨ -b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ p_38 ∨ -b^{19, 3}_2 c b^{19, 2}_2 ∨ -b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ p_38 ∨ -b^{19, 3}_1 c b^{19, 2}_2 ∨ -b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ p_38 ∨ b^{19, 3}_0 c in DIMACS: 13373 -13374 13375 38 -13376 0 13373 -13374 13375 38 -13377 0 13373 -13374 13375 38 13378 0 c 1-1 --> 0 c (-b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ b^{19, 2}_0 ∧ -p_38) -> (-b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ -b^{19, 3}_0) c in CNF: c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ p_38 ∨ -b^{19, 3}_2 c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ p_38 ∨ -b^{19, 3}_1 c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ p_38 ∨ -b^{19, 3}_0 c in DIMACS: 13373 13374 -13375 38 -13376 0 13373 13374 -13375 38 -13377 0 13373 13374 -13375 38 -13378 0 c 0-1 --> -1 c (-b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ -b^{19, 2}_0 ∧ -p_38) -> ( b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ b^{19, 3}_0) c in CNF: c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ p_38 ∨ b^{19, 3}_2 c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ p_38 ∨ -b^{19, 3}_1 c b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ p_38 ∨ b^{19, 3}_0 c in DIMACS: 13373 13374 13375 38 13376 0 13373 13374 13375 38 -13377 0 13373 13374 13375 38 13378 0 c -1-1 --> -2 c ( b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ b^{19, 2}_0 ∧ -p_38) -> ( b^{19, 3}_2 ∧ b^{19, 3}_1 ∧ -b^{19, 3}_0) c in CNF: c -b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ p_38 ∨ b^{19, 3}_2 c -b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ p_38 ∨ b^{19, 3}_1 c -b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ p_38 ∨ -b^{19, 3}_0 c in DIMACS: -13373 13374 -13375 38 13376 0 -13373 13374 -13375 38 13377 0 -13373 13374 -13375 38 -13378 0 c -2-1 --> break c ( b^{19, 2}_2 ∧ b^{19, 2}_1 ∧ -b^{19, 2}_0 ∧ -p_38) -> break c in CNF: c -b^{19, 2}_2 ∨ -b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ p_38 ∨ break c in DIMACS: -13373 -13374 13375 38 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 2}_2 ∧ -b^{19, 2}_1 ∧ -b^{19, 2}_0 ∧ true) c in CNF: c -b^{19, 2}_2 ∨ b^{19, 2}_1 ∨ b^{19, 2}_0 ∨ false c in DIMACS: -13373 13374 13375 0 c 3 does not represent an automaton state. c -(-b^{19, 2}_2 ∧ b^{19, 2}_1 ∧ b^{19, 2}_0 ∧ true) c in CNF: c b^{19, 2}_2 ∨ -b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ false c in DIMACS: 13373 -13374 -13375 0 c -3 does not represent an automaton state. c -( b^{19, 2}_2 ∧ b^{19, 2}_1 ∧ b^{19, 2}_0 ∧ true) c in CNF: c -b^{19, 2}_2 ∨ -b^{19, 2}_1 ∨ -b^{19, 2}_0 ∨ false c in DIMACS: -13373 -13374 -13375 0 c i = 3 c -2+1 --> -1 c ( b^{19, 3}_2 ∧ b^{19, 3}_1 ∧ -b^{19, 3}_0 ∧ p_57) -> ( b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ b^{19, 4}_0) c in CNF: c -b^{19, 3}_2 ∨ -b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ -p_57 ∨ b^{19, 4}_2 c -b^{19, 3}_2 ∨ -b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ -p_57 ∨ -b^{19, 4}_1 c -b^{19, 3}_2 ∨ -b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ -p_57 ∨ b^{19, 4}_0 c in DIMACS: -13376 -13377 13378 -57 13379 0 -13376 -13377 13378 -57 -13380 0 -13376 -13377 13378 -57 13381 0 c -1+1 --> 0 c ( b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ b^{19, 3}_0 ∧ p_57) -> (-b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ -b^{19, 4}_0) c in CNF: c -b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ -p_57 ∨ -b^{19, 4}_2 c -b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ -p_57 ∨ -b^{19, 4}_1 c -b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ -p_57 ∨ -b^{19, 4}_0 c in DIMACS: -13376 13377 -13378 -57 -13379 0 -13376 13377 -13378 -57 -13380 0 -13376 13377 -13378 -57 -13381 0 c 0+1 --> 1 c (-b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ -b^{19, 3}_0 ∧ p_57) -> (-b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ b^{19, 4}_0) c in CNF: c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ -p_57 ∨ -b^{19, 4}_2 c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ -p_57 ∨ -b^{19, 4}_1 c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ -p_57 ∨ b^{19, 4}_0 c in DIMACS: 13376 13377 13378 -57 -13379 0 13376 13377 13378 -57 -13380 0 13376 13377 13378 -57 13381 0 c 1+1 --> 2 c (-b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ b^{19, 3}_0 ∧ p_57) -> (-b^{19, 4}_2 ∧ b^{19, 4}_1 ∧ -b^{19, 4}_0) c in CNF: c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ -p_57 ∨ -b^{19, 4}_2 c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ -p_57 ∨ b^{19, 4}_1 c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ -p_57 ∨ -b^{19, 4}_0 c in DIMACS: 13376 13377 -13378 -57 -13379 0 13376 13377 -13378 -57 13380 0 13376 13377 -13378 -57 -13381 0 c 2+1 --> break c (-b^{19, 3}_2 ∧ b^{19, 3}_1 ∧ -b^{19, 3}_0 ∧ p_57) -> break c in CNF: c b^{19, 3}_2 ∨ -b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ -p_57 ∨ break c in DIMACS: 13376 -13377 13378 -57 1162 0 c 2-1 --> 1 c (-b^{19, 3}_2 ∧ b^{19, 3}_1 ∧ -b^{19, 3}_0 ∧ -p_57) -> (-b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ b^{19, 4}_0) c in CNF: c b^{19, 3}_2 ∨ -b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ p_57 ∨ -b^{19, 4}_2 c b^{19, 3}_2 ∨ -b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ p_57 ∨ -b^{19, 4}_1 c b^{19, 3}_2 ∨ -b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ p_57 ∨ b^{19, 4}_0 c in DIMACS: 13376 -13377 13378 57 -13379 0 13376 -13377 13378 57 -13380 0 13376 -13377 13378 57 13381 0 c 1-1 --> 0 c (-b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ b^{19, 3}_0 ∧ -p_57) -> (-b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ -b^{19, 4}_0) c in CNF: c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ p_57 ∨ -b^{19, 4}_2 c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ p_57 ∨ -b^{19, 4}_1 c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ p_57 ∨ -b^{19, 4}_0 c in DIMACS: 13376 13377 -13378 57 -13379 0 13376 13377 -13378 57 -13380 0 13376 13377 -13378 57 -13381 0 c 0-1 --> -1 c (-b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ -b^{19, 3}_0 ∧ -p_57) -> ( b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ b^{19, 4}_0) c in CNF: c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ p_57 ∨ b^{19, 4}_2 c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ p_57 ∨ -b^{19, 4}_1 c b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ p_57 ∨ b^{19, 4}_0 c in DIMACS: 13376 13377 13378 57 13379 0 13376 13377 13378 57 -13380 0 13376 13377 13378 57 13381 0 c -1-1 --> -2 c ( b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ b^{19, 3}_0 ∧ -p_57) -> ( b^{19, 4}_2 ∧ b^{19, 4}_1 ∧ -b^{19, 4}_0) c in CNF: c -b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ p_57 ∨ b^{19, 4}_2 c -b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ p_57 ∨ b^{19, 4}_1 c -b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ p_57 ∨ -b^{19, 4}_0 c in DIMACS: -13376 13377 -13378 57 13379 0 -13376 13377 -13378 57 13380 0 -13376 13377 -13378 57 -13381 0 c -2-1 --> break c ( b^{19, 3}_2 ∧ b^{19, 3}_1 ∧ -b^{19, 3}_0 ∧ -p_57) -> break c in CNF: c -b^{19, 3}_2 ∨ -b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ p_57 ∨ break c in DIMACS: -13376 -13377 13378 57 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 3}_2 ∧ -b^{19, 3}_1 ∧ -b^{19, 3}_0 ∧ true) c in CNF: c -b^{19, 3}_2 ∨ b^{19, 3}_1 ∨ b^{19, 3}_0 ∨ false c in DIMACS: -13376 13377 13378 0 c 3 does not represent an automaton state. c -(-b^{19, 3}_2 ∧ b^{19, 3}_1 ∧ b^{19, 3}_0 ∧ true) c in CNF: c b^{19, 3}_2 ∨ -b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ false c in DIMACS: 13376 -13377 -13378 0 c -3 does not represent an automaton state. c -( b^{19, 3}_2 ∧ b^{19, 3}_1 ∧ b^{19, 3}_0 ∧ true) c in CNF: c -b^{19, 3}_2 ∨ -b^{19, 3}_1 ∨ -b^{19, 3}_0 ∨ false c in DIMACS: -13376 -13377 -13378 0 c i = 4 c -2+1 --> -1 c ( b^{19, 4}_2 ∧ b^{19, 4}_1 ∧ -b^{19, 4}_0 ∧ p_76) -> ( b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ b^{19, 5}_0) c in CNF: c -b^{19, 4}_2 ∨ -b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ -p_76 ∨ b^{19, 5}_2 c -b^{19, 4}_2 ∨ -b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ -p_76 ∨ -b^{19, 5}_1 c -b^{19, 4}_2 ∨ -b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ -p_76 ∨ b^{19, 5}_0 c in DIMACS: -13379 -13380 13381 -76 13382 0 -13379 -13380 13381 -76 -13383 0 -13379 -13380 13381 -76 13384 0 c -1+1 --> 0 c ( b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ b^{19, 4}_0 ∧ p_76) -> (-b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ -b^{19, 5}_0) c in CNF: c -b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ -p_76 ∨ -b^{19, 5}_2 c -b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ -p_76 ∨ -b^{19, 5}_1 c -b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ -p_76 ∨ -b^{19, 5}_0 c in DIMACS: -13379 13380 -13381 -76 -13382 0 -13379 13380 -13381 -76 -13383 0 -13379 13380 -13381 -76 -13384 0 c 0+1 --> 1 c (-b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ -b^{19, 4}_0 ∧ p_76) -> (-b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ b^{19, 5}_0) c in CNF: c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ -p_76 ∨ -b^{19, 5}_2 c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ -p_76 ∨ -b^{19, 5}_1 c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ -p_76 ∨ b^{19, 5}_0 c in DIMACS: 13379 13380 13381 -76 -13382 0 13379 13380 13381 -76 -13383 0 13379 13380 13381 -76 13384 0 c 1+1 --> 2 c (-b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ b^{19, 4}_0 ∧ p_76) -> (-b^{19, 5}_2 ∧ b^{19, 5}_1 ∧ -b^{19, 5}_0) c in CNF: c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ -p_76 ∨ -b^{19, 5}_2 c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ -p_76 ∨ b^{19, 5}_1 c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ -p_76 ∨ -b^{19, 5}_0 c in DIMACS: 13379 13380 -13381 -76 -13382 0 13379 13380 -13381 -76 13383 0 13379 13380 -13381 -76 -13384 0 c 2+1 --> break c (-b^{19, 4}_2 ∧ b^{19, 4}_1 ∧ -b^{19, 4}_0 ∧ p_76) -> break c in CNF: c b^{19, 4}_2 ∨ -b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ -p_76 ∨ break c in DIMACS: 13379 -13380 13381 -76 1162 0 c 2-1 --> 1 c (-b^{19, 4}_2 ∧ b^{19, 4}_1 ∧ -b^{19, 4}_0 ∧ -p_76) -> (-b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ b^{19, 5}_0) c in CNF: c b^{19, 4}_2 ∨ -b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ p_76 ∨ -b^{19, 5}_2 c b^{19, 4}_2 ∨ -b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ p_76 ∨ -b^{19, 5}_1 c b^{19, 4}_2 ∨ -b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ p_76 ∨ b^{19, 5}_0 c in DIMACS: 13379 -13380 13381 76 -13382 0 13379 -13380 13381 76 -13383 0 13379 -13380 13381 76 13384 0 c 1-1 --> 0 c (-b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ b^{19, 4}_0 ∧ -p_76) -> (-b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ -b^{19, 5}_0) c in CNF: c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ p_76 ∨ -b^{19, 5}_2 c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ p_76 ∨ -b^{19, 5}_1 c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ p_76 ∨ -b^{19, 5}_0 c in DIMACS: 13379 13380 -13381 76 -13382 0 13379 13380 -13381 76 -13383 0 13379 13380 -13381 76 -13384 0 c 0-1 --> -1 c (-b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ -b^{19, 4}_0 ∧ -p_76) -> ( b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ b^{19, 5}_0) c in CNF: c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ p_76 ∨ b^{19, 5}_2 c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ p_76 ∨ -b^{19, 5}_1 c b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ p_76 ∨ b^{19, 5}_0 c in DIMACS: 13379 13380 13381 76 13382 0 13379 13380 13381 76 -13383 0 13379 13380 13381 76 13384 0 c -1-1 --> -2 c ( b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ b^{19, 4}_0 ∧ -p_76) -> ( b^{19, 5}_2 ∧ b^{19, 5}_1 ∧ -b^{19, 5}_0) c in CNF: c -b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ p_76 ∨ b^{19, 5}_2 c -b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ p_76 ∨ b^{19, 5}_1 c -b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ p_76 ∨ -b^{19, 5}_0 c in DIMACS: -13379 13380 -13381 76 13382 0 -13379 13380 -13381 76 13383 0 -13379 13380 -13381 76 -13384 0 c -2-1 --> break c ( b^{19, 4}_2 ∧ b^{19, 4}_1 ∧ -b^{19, 4}_0 ∧ -p_76) -> break c in CNF: c -b^{19, 4}_2 ∨ -b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ p_76 ∨ break c in DIMACS: -13379 -13380 13381 76 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 4}_2 ∧ -b^{19, 4}_1 ∧ -b^{19, 4}_0 ∧ true) c in CNF: c -b^{19, 4}_2 ∨ b^{19, 4}_1 ∨ b^{19, 4}_0 ∨ false c in DIMACS: -13379 13380 13381 0 c 3 does not represent an automaton state. c -(-b^{19, 4}_2 ∧ b^{19, 4}_1 ∧ b^{19, 4}_0 ∧ true) c in CNF: c b^{19, 4}_2 ∨ -b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ false c in DIMACS: 13379 -13380 -13381 0 c -3 does not represent an automaton state. c -( b^{19, 4}_2 ∧ b^{19, 4}_1 ∧ b^{19, 4}_0 ∧ true) c in CNF: c -b^{19, 4}_2 ∨ -b^{19, 4}_1 ∨ -b^{19, 4}_0 ∨ false c in DIMACS: -13379 -13380 -13381 0 c i = 5 c -2+1 --> -1 c ( b^{19, 5}_2 ∧ b^{19, 5}_1 ∧ -b^{19, 5}_0 ∧ p_95) -> ( b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ b^{19, 6}_0) c in CNF: c -b^{19, 5}_2 ∨ -b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ -p_95 ∨ b^{19, 6}_2 c -b^{19, 5}_2 ∨ -b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ -p_95 ∨ -b^{19, 6}_1 c -b^{19, 5}_2 ∨ -b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ -p_95 ∨ b^{19, 6}_0 c in DIMACS: -13382 -13383 13384 -95 13385 0 -13382 -13383 13384 -95 -13386 0 -13382 -13383 13384 -95 13387 0 c -1+1 --> 0 c ( b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ b^{19, 5}_0 ∧ p_95) -> (-b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ -b^{19, 6}_0) c in CNF: c -b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ -p_95 ∨ -b^{19, 6}_2 c -b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ -p_95 ∨ -b^{19, 6}_1 c -b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ -p_95 ∨ -b^{19, 6}_0 c in DIMACS: -13382 13383 -13384 -95 -13385 0 -13382 13383 -13384 -95 -13386 0 -13382 13383 -13384 -95 -13387 0 c 0+1 --> 1 c (-b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ -b^{19, 5}_0 ∧ p_95) -> (-b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ b^{19, 6}_0) c in CNF: c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ -p_95 ∨ -b^{19, 6}_2 c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ -p_95 ∨ -b^{19, 6}_1 c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ -p_95 ∨ b^{19, 6}_0 c in DIMACS: 13382 13383 13384 -95 -13385 0 13382 13383 13384 -95 -13386 0 13382 13383 13384 -95 13387 0 c 1+1 --> 2 c (-b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ b^{19, 5}_0 ∧ p_95) -> (-b^{19, 6}_2 ∧ b^{19, 6}_1 ∧ -b^{19, 6}_0) c in CNF: c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ -p_95 ∨ -b^{19, 6}_2 c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ -p_95 ∨ b^{19, 6}_1 c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ -p_95 ∨ -b^{19, 6}_0 c in DIMACS: 13382 13383 -13384 -95 -13385 0 13382 13383 -13384 -95 13386 0 13382 13383 -13384 -95 -13387 0 c 2+1 --> break c (-b^{19, 5}_2 ∧ b^{19, 5}_1 ∧ -b^{19, 5}_0 ∧ p_95) -> break c in CNF: c b^{19, 5}_2 ∨ -b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ -p_95 ∨ break c in DIMACS: 13382 -13383 13384 -95 1162 0 c 2-1 --> 1 c (-b^{19, 5}_2 ∧ b^{19, 5}_1 ∧ -b^{19, 5}_0 ∧ -p_95) -> (-b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ b^{19, 6}_0) c in CNF: c b^{19, 5}_2 ∨ -b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ p_95 ∨ -b^{19, 6}_2 c b^{19, 5}_2 ∨ -b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ p_95 ∨ -b^{19, 6}_1 c b^{19, 5}_2 ∨ -b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ p_95 ∨ b^{19, 6}_0 c in DIMACS: 13382 -13383 13384 95 -13385 0 13382 -13383 13384 95 -13386 0 13382 -13383 13384 95 13387 0 c 1-1 --> 0 c (-b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ b^{19, 5}_0 ∧ -p_95) -> (-b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ -b^{19, 6}_0) c in CNF: c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ p_95 ∨ -b^{19, 6}_2 c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ p_95 ∨ -b^{19, 6}_1 c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ p_95 ∨ -b^{19, 6}_0 c in DIMACS: 13382 13383 -13384 95 -13385 0 13382 13383 -13384 95 -13386 0 13382 13383 -13384 95 -13387 0 c 0-1 --> -1 c (-b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ -b^{19, 5}_0 ∧ -p_95) -> ( b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ b^{19, 6}_0) c in CNF: c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ p_95 ∨ b^{19, 6}_2 c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ p_95 ∨ -b^{19, 6}_1 c b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ p_95 ∨ b^{19, 6}_0 c in DIMACS: 13382 13383 13384 95 13385 0 13382 13383 13384 95 -13386 0 13382 13383 13384 95 13387 0 c -1-1 --> -2 c ( b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ b^{19, 5}_0 ∧ -p_95) -> ( b^{19, 6}_2 ∧ b^{19, 6}_1 ∧ -b^{19, 6}_0) c in CNF: c -b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ p_95 ∨ b^{19, 6}_2 c -b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ p_95 ∨ b^{19, 6}_1 c -b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ p_95 ∨ -b^{19, 6}_0 c in DIMACS: -13382 13383 -13384 95 13385 0 -13382 13383 -13384 95 13386 0 -13382 13383 -13384 95 -13387 0 c -2-1 --> break c ( b^{19, 5}_2 ∧ b^{19, 5}_1 ∧ -b^{19, 5}_0 ∧ -p_95) -> break c in CNF: c -b^{19, 5}_2 ∨ -b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ p_95 ∨ break c in DIMACS: -13382 -13383 13384 95 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 5}_2 ∧ -b^{19, 5}_1 ∧ -b^{19, 5}_0 ∧ true) c in CNF: c -b^{19, 5}_2 ∨ b^{19, 5}_1 ∨ b^{19, 5}_0 ∨ false c in DIMACS: -13382 13383 13384 0 c 3 does not represent an automaton state. c -(-b^{19, 5}_2 ∧ b^{19, 5}_1 ∧ b^{19, 5}_0 ∧ true) c in CNF: c b^{19, 5}_2 ∨ -b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ false c in DIMACS: 13382 -13383 -13384 0 c -3 does not represent an automaton state. c -( b^{19, 5}_2 ∧ b^{19, 5}_1 ∧ b^{19, 5}_0 ∧ true) c in CNF: c -b^{19, 5}_2 ∨ -b^{19, 5}_1 ∨ -b^{19, 5}_0 ∨ false c in DIMACS: -13382 -13383 -13384 0 c i = 6 c -2+1 --> -1 c ( b^{19, 6}_2 ∧ b^{19, 6}_1 ∧ -b^{19, 6}_0 ∧ p_114) -> ( b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ b^{19, 7}_0) c in CNF: c -b^{19, 6}_2 ∨ -b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ -p_114 ∨ b^{19, 7}_2 c -b^{19, 6}_2 ∨ -b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ -p_114 ∨ -b^{19, 7}_1 c -b^{19, 6}_2 ∨ -b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ -p_114 ∨ b^{19, 7}_0 c in DIMACS: -13385 -13386 13387 -114 13388 0 -13385 -13386 13387 -114 -13389 0 -13385 -13386 13387 -114 13390 0 c -1+1 --> 0 c ( b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ b^{19, 6}_0 ∧ p_114) -> (-b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ -b^{19, 7}_0) c in CNF: c -b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ -p_114 ∨ -b^{19, 7}_2 c -b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ -p_114 ∨ -b^{19, 7}_1 c -b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ -p_114 ∨ -b^{19, 7}_0 c in DIMACS: -13385 13386 -13387 -114 -13388 0 -13385 13386 -13387 -114 -13389 0 -13385 13386 -13387 -114 -13390 0 c 0+1 --> 1 c (-b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ -b^{19, 6}_0 ∧ p_114) -> (-b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ b^{19, 7}_0) c in CNF: c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ -p_114 ∨ -b^{19, 7}_2 c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ -p_114 ∨ -b^{19, 7}_1 c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ -p_114 ∨ b^{19, 7}_0 c in DIMACS: 13385 13386 13387 -114 -13388 0 13385 13386 13387 -114 -13389 0 13385 13386 13387 -114 13390 0 c 1+1 --> 2 c (-b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ b^{19, 6}_0 ∧ p_114) -> (-b^{19, 7}_2 ∧ b^{19, 7}_1 ∧ -b^{19, 7}_0) c in CNF: c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ -p_114 ∨ -b^{19, 7}_2 c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ -p_114 ∨ b^{19, 7}_1 c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ -p_114 ∨ -b^{19, 7}_0 c in DIMACS: 13385 13386 -13387 -114 -13388 0 13385 13386 -13387 -114 13389 0 13385 13386 -13387 -114 -13390 0 c 2+1 --> break c (-b^{19, 6}_2 ∧ b^{19, 6}_1 ∧ -b^{19, 6}_0 ∧ p_114) -> break c in CNF: c b^{19, 6}_2 ∨ -b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ -p_114 ∨ break c in DIMACS: 13385 -13386 13387 -114 1162 0 c 2-1 --> 1 c (-b^{19, 6}_2 ∧ b^{19, 6}_1 ∧ -b^{19, 6}_0 ∧ -p_114) -> (-b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ b^{19, 7}_0) c in CNF: c b^{19, 6}_2 ∨ -b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ p_114 ∨ -b^{19, 7}_2 c b^{19, 6}_2 ∨ -b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ p_114 ∨ -b^{19, 7}_1 c b^{19, 6}_2 ∨ -b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ p_114 ∨ b^{19, 7}_0 c in DIMACS: 13385 -13386 13387 114 -13388 0 13385 -13386 13387 114 -13389 0 13385 -13386 13387 114 13390 0 c 1-1 --> 0 c (-b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ b^{19, 6}_0 ∧ -p_114) -> (-b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ -b^{19, 7}_0) c in CNF: c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ p_114 ∨ -b^{19, 7}_2 c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ p_114 ∨ -b^{19, 7}_1 c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ p_114 ∨ -b^{19, 7}_0 c in DIMACS: 13385 13386 -13387 114 -13388 0 13385 13386 -13387 114 -13389 0 13385 13386 -13387 114 -13390 0 c 0-1 --> -1 c (-b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ -b^{19, 6}_0 ∧ -p_114) -> ( b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ b^{19, 7}_0) c in CNF: c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ p_114 ∨ b^{19, 7}_2 c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ p_114 ∨ -b^{19, 7}_1 c b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ p_114 ∨ b^{19, 7}_0 c in DIMACS: 13385 13386 13387 114 13388 0 13385 13386 13387 114 -13389 0 13385 13386 13387 114 13390 0 c -1-1 --> -2 c ( b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ b^{19, 6}_0 ∧ -p_114) -> ( b^{19, 7}_2 ∧ b^{19, 7}_1 ∧ -b^{19, 7}_0) c in CNF: c -b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ p_114 ∨ b^{19, 7}_2 c -b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ p_114 ∨ b^{19, 7}_1 c -b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ p_114 ∨ -b^{19, 7}_0 c in DIMACS: -13385 13386 -13387 114 13388 0 -13385 13386 -13387 114 13389 0 -13385 13386 -13387 114 -13390 0 c -2-1 --> break c ( b^{19, 6}_2 ∧ b^{19, 6}_1 ∧ -b^{19, 6}_0 ∧ -p_114) -> break c in CNF: c -b^{19, 6}_2 ∨ -b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ p_114 ∨ break c in DIMACS: -13385 -13386 13387 114 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 6}_2 ∧ -b^{19, 6}_1 ∧ -b^{19, 6}_0 ∧ true) c in CNF: c -b^{19, 6}_2 ∨ b^{19, 6}_1 ∨ b^{19, 6}_0 ∨ false c in DIMACS: -13385 13386 13387 0 c 3 does not represent an automaton state. c -(-b^{19, 6}_2 ∧ b^{19, 6}_1 ∧ b^{19, 6}_0 ∧ true) c in CNF: c b^{19, 6}_2 ∨ -b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ false c in DIMACS: 13385 -13386 -13387 0 c -3 does not represent an automaton state. c -( b^{19, 6}_2 ∧ b^{19, 6}_1 ∧ b^{19, 6}_0 ∧ true) c in CNF: c -b^{19, 6}_2 ∨ -b^{19, 6}_1 ∨ -b^{19, 6}_0 ∨ false c in DIMACS: -13385 -13386 -13387 0 c i = 7 c -2+1 --> -1 c ( b^{19, 7}_2 ∧ b^{19, 7}_1 ∧ -b^{19, 7}_0 ∧ p_133) -> ( b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ b^{19, 8}_0) c in CNF: c -b^{19, 7}_2 ∨ -b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ -p_133 ∨ b^{19, 8}_2 c -b^{19, 7}_2 ∨ -b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ -p_133 ∨ -b^{19, 8}_1 c -b^{19, 7}_2 ∨ -b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ -p_133 ∨ b^{19, 8}_0 c in DIMACS: -13388 -13389 13390 -133 13391 0 -13388 -13389 13390 -133 -13392 0 -13388 -13389 13390 -133 13393 0 c -1+1 --> 0 c ( b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ b^{19, 7}_0 ∧ p_133) -> (-b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ -b^{19, 8}_0) c in CNF: c -b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ -p_133 ∨ -b^{19, 8}_2 c -b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ -p_133 ∨ -b^{19, 8}_1 c -b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ -p_133 ∨ -b^{19, 8}_0 c in DIMACS: -13388 13389 -13390 -133 -13391 0 -13388 13389 -13390 -133 -13392 0 -13388 13389 -13390 -133 -13393 0 c 0+1 --> 1 c (-b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ -b^{19, 7}_0 ∧ p_133) -> (-b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ b^{19, 8}_0) c in CNF: c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ -p_133 ∨ -b^{19, 8}_2 c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ -p_133 ∨ -b^{19, 8}_1 c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ -p_133 ∨ b^{19, 8}_0 c in DIMACS: 13388 13389 13390 -133 -13391 0 13388 13389 13390 -133 -13392 0 13388 13389 13390 -133 13393 0 c 1+1 --> 2 c (-b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ b^{19, 7}_0 ∧ p_133) -> (-b^{19, 8}_2 ∧ b^{19, 8}_1 ∧ -b^{19, 8}_0) c in CNF: c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ -p_133 ∨ -b^{19, 8}_2 c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ -p_133 ∨ b^{19, 8}_1 c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ -p_133 ∨ -b^{19, 8}_0 c in DIMACS: 13388 13389 -13390 -133 -13391 0 13388 13389 -13390 -133 13392 0 13388 13389 -13390 -133 -13393 0 c 2+1 --> break c (-b^{19, 7}_2 ∧ b^{19, 7}_1 ∧ -b^{19, 7}_0 ∧ p_133) -> break c in CNF: c b^{19, 7}_2 ∨ -b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ -p_133 ∨ break c in DIMACS: 13388 -13389 13390 -133 1162 0 c 2-1 --> 1 c (-b^{19, 7}_2 ∧ b^{19, 7}_1 ∧ -b^{19, 7}_0 ∧ -p_133) -> (-b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ b^{19, 8}_0) c in CNF: c b^{19, 7}_2 ∨ -b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ p_133 ∨ -b^{19, 8}_2 c b^{19, 7}_2 ∨ -b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ p_133 ∨ -b^{19, 8}_1 c b^{19, 7}_2 ∨ -b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ p_133 ∨ b^{19, 8}_0 c in DIMACS: 13388 -13389 13390 133 -13391 0 13388 -13389 13390 133 -13392 0 13388 -13389 13390 133 13393 0 c 1-1 --> 0 c (-b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ b^{19, 7}_0 ∧ -p_133) -> (-b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ -b^{19, 8}_0) c in CNF: c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ p_133 ∨ -b^{19, 8}_2 c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ p_133 ∨ -b^{19, 8}_1 c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ p_133 ∨ -b^{19, 8}_0 c in DIMACS: 13388 13389 -13390 133 -13391 0 13388 13389 -13390 133 -13392 0 13388 13389 -13390 133 -13393 0 c 0-1 --> -1 c (-b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ -b^{19, 7}_0 ∧ -p_133) -> ( b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ b^{19, 8}_0) c in CNF: c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ p_133 ∨ b^{19, 8}_2 c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ p_133 ∨ -b^{19, 8}_1 c b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ p_133 ∨ b^{19, 8}_0 c in DIMACS: 13388 13389 13390 133 13391 0 13388 13389 13390 133 -13392 0 13388 13389 13390 133 13393 0 c -1-1 --> -2 c ( b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ b^{19, 7}_0 ∧ -p_133) -> ( b^{19, 8}_2 ∧ b^{19, 8}_1 ∧ -b^{19, 8}_0) c in CNF: c -b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ p_133 ∨ b^{19, 8}_2 c -b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ p_133 ∨ b^{19, 8}_1 c -b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ p_133 ∨ -b^{19, 8}_0 c in DIMACS: -13388 13389 -13390 133 13391 0 -13388 13389 -13390 133 13392 0 -13388 13389 -13390 133 -13393 0 c -2-1 --> break c ( b^{19, 7}_2 ∧ b^{19, 7}_1 ∧ -b^{19, 7}_0 ∧ -p_133) -> break c in CNF: c -b^{19, 7}_2 ∨ -b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ p_133 ∨ break c in DIMACS: -13388 -13389 13390 133 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 7}_2 ∧ -b^{19, 7}_1 ∧ -b^{19, 7}_0 ∧ true) c in CNF: c -b^{19, 7}_2 ∨ b^{19, 7}_1 ∨ b^{19, 7}_0 ∨ false c in DIMACS: -13388 13389 13390 0 c 3 does not represent an automaton state. c -(-b^{19, 7}_2 ∧ b^{19, 7}_1 ∧ b^{19, 7}_0 ∧ true) c in CNF: c b^{19, 7}_2 ∨ -b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ false c in DIMACS: 13388 -13389 -13390 0 c -3 does not represent an automaton state. c -( b^{19, 7}_2 ∧ b^{19, 7}_1 ∧ b^{19, 7}_0 ∧ true) c in CNF: c -b^{19, 7}_2 ∨ -b^{19, 7}_1 ∨ -b^{19, 7}_0 ∨ false c in DIMACS: -13388 -13389 -13390 0 c i = 8 c -2+1 --> -1 c ( b^{19, 8}_2 ∧ b^{19, 8}_1 ∧ -b^{19, 8}_0 ∧ p_152) -> ( b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ b^{19, 9}_0) c in CNF: c -b^{19, 8}_2 ∨ -b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ -p_152 ∨ b^{19, 9}_2 c -b^{19, 8}_2 ∨ -b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ -p_152 ∨ -b^{19, 9}_1 c -b^{19, 8}_2 ∨ -b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ -p_152 ∨ b^{19, 9}_0 c in DIMACS: -13391 -13392 13393 -152 13394 0 -13391 -13392 13393 -152 -13395 0 -13391 -13392 13393 -152 13396 0 c -1+1 --> 0 c ( b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ b^{19, 8}_0 ∧ p_152) -> (-b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ -b^{19, 9}_0) c in CNF: c -b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ -p_152 ∨ -b^{19, 9}_2 c -b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ -p_152 ∨ -b^{19, 9}_1 c -b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ -p_152 ∨ -b^{19, 9}_0 c in DIMACS: -13391 13392 -13393 -152 -13394 0 -13391 13392 -13393 -152 -13395 0 -13391 13392 -13393 -152 -13396 0 c 0+1 --> 1 c (-b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ -b^{19, 8}_0 ∧ p_152) -> (-b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ b^{19, 9}_0) c in CNF: c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ -p_152 ∨ -b^{19, 9}_2 c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ -p_152 ∨ -b^{19, 9}_1 c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ -p_152 ∨ b^{19, 9}_0 c in DIMACS: 13391 13392 13393 -152 -13394 0 13391 13392 13393 -152 -13395 0 13391 13392 13393 -152 13396 0 c 1+1 --> 2 c (-b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ b^{19, 8}_0 ∧ p_152) -> (-b^{19, 9}_2 ∧ b^{19, 9}_1 ∧ -b^{19, 9}_0) c in CNF: c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ -p_152 ∨ -b^{19, 9}_2 c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ -p_152 ∨ b^{19, 9}_1 c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ -p_152 ∨ -b^{19, 9}_0 c in DIMACS: 13391 13392 -13393 -152 -13394 0 13391 13392 -13393 -152 13395 0 13391 13392 -13393 -152 -13396 0 c 2+1 --> break c (-b^{19, 8}_2 ∧ b^{19, 8}_1 ∧ -b^{19, 8}_0 ∧ p_152) -> break c in CNF: c b^{19, 8}_2 ∨ -b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ -p_152 ∨ break c in DIMACS: 13391 -13392 13393 -152 1162 0 c 2-1 --> 1 c (-b^{19, 8}_2 ∧ b^{19, 8}_1 ∧ -b^{19, 8}_0 ∧ -p_152) -> (-b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ b^{19, 9}_0) c in CNF: c b^{19, 8}_2 ∨ -b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ p_152 ∨ -b^{19, 9}_2 c b^{19, 8}_2 ∨ -b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ p_152 ∨ -b^{19, 9}_1 c b^{19, 8}_2 ∨ -b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ p_152 ∨ b^{19, 9}_0 c in DIMACS: 13391 -13392 13393 152 -13394 0 13391 -13392 13393 152 -13395 0 13391 -13392 13393 152 13396 0 c 1-1 --> 0 c (-b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ b^{19, 8}_0 ∧ -p_152) -> (-b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ -b^{19, 9}_0) c in CNF: c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ p_152 ∨ -b^{19, 9}_2 c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ p_152 ∨ -b^{19, 9}_1 c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ p_152 ∨ -b^{19, 9}_0 c in DIMACS: 13391 13392 -13393 152 -13394 0 13391 13392 -13393 152 -13395 0 13391 13392 -13393 152 -13396 0 c 0-1 --> -1 c (-b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ -b^{19, 8}_0 ∧ -p_152) -> ( b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ b^{19, 9}_0) c in CNF: c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ p_152 ∨ b^{19, 9}_2 c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ p_152 ∨ -b^{19, 9}_1 c b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ p_152 ∨ b^{19, 9}_0 c in DIMACS: 13391 13392 13393 152 13394 0 13391 13392 13393 152 -13395 0 13391 13392 13393 152 13396 0 c -1-1 --> -2 c ( b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ b^{19, 8}_0 ∧ -p_152) -> ( b^{19, 9}_2 ∧ b^{19, 9}_1 ∧ -b^{19, 9}_0) c in CNF: c -b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ p_152 ∨ b^{19, 9}_2 c -b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ p_152 ∨ b^{19, 9}_1 c -b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ p_152 ∨ -b^{19, 9}_0 c in DIMACS: -13391 13392 -13393 152 13394 0 -13391 13392 -13393 152 13395 0 -13391 13392 -13393 152 -13396 0 c -2-1 --> break c ( b^{19, 8}_2 ∧ b^{19, 8}_1 ∧ -b^{19, 8}_0 ∧ -p_152) -> break c in CNF: c -b^{19, 8}_2 ∨ -b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ p_152 ∨ break c in DIMACS: -13391 -13392 13393 152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 8}_2 ∧ -b^{19, 8}_1 ∧ -b^{19, 8}_0 ∧ true) c in CNF: c -b^{19, 8}_2 ∨ b^{19, 8}_1 ∨ b^{19, 8}_0 ∨ false c in DIMACS: -13391 13392 13393 0 c 3 does not represent an automaton state. c -(-b^{19, 8}_2 ∧ b^{19, 8}_1 ∧ b^{19, 8}_0 ∧ true) c in CNF: c b^{19, 8}_2 ∨ -b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ false c in DIMACS: 13391 -13392 -13393 0 c -3 does not represent an automaton state. c -( b^{19, 8}_2 ∧ b^{19, 8}_1 ∧ b^{19, 8}_0 ∧ true) c in CNF: c -b^{19, 8}_2 ∨ -b^{19, 8}_1 ∨ -b^{19, 8}_0 ∨ false c in DIMACS: -13391 -13392 -13393 0 c i = 9 c -2+1 --> -1 c ( b^{19, 9}_2 ∧ b^{19, 9}_1 ∧ -b^{19, 9}_0 ∧ p_171) -> ( b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ b^{19, 10}_0) c in CNF: c -b^{19, 9}_2 ∨ -b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ -p_171 ∨ b^{19, 10}_2 c -b^{19, 9}_2 ∨ -b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ -p_171 ∨ -b^{19, 10}_1 c -b^{19, 9}_2 ∨ -b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ -p_171 ∨ b^{19, 10}_0 c in DIMACS: -13394 -13395 13396 -171 13397 0 -13394 -13395 13396 -171 -13398 0 -13394 -13395 13396 -171 13399 0 c -1+1 --> 0 c ( b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ b^{19, 9}_0 ∧ p_171) -> (-b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ -b^{19, 10}_0) c in CNF: c -b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ -p_171 ∨ -b^{19, 10}_2 c -b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ -p_171 ∨ -b^{19, 10}_1 c -b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ -p_171 ∨ -b^{19, 10}_0 c in DIMACS: -13394 13395 -13396 -171 -13397 0 -13394 13395 -13396 -171 -13398 0 -13394 13395 -13396 -171 -13399 0 c 0+1 --> 1 c (-b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ -b^{19, 9}_0 ∧ p_171) -> (-b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ b^{19, 10}_0) c in CNF: c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ -p_171 ∨ -b^{19, 10}_2 c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ -p_171 ∨ -b^{19, 10}_1 c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ -p_171 ∨ b^{19, 10}_0 c in DIMACS: 13394 13395 13396 -171 -13397 0 13394 13395 13396 -171 -13398 0 13394 13395 13396 -171 13399 0 c 1+1 --> 2 c (-b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ b^{19, 9}_0 ∧ p_171) -> (-b^{19, 10}_2 ∧ b^{19, 10}_1 ∧ -b^{19, 10}_0) c in CNF: c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ -p_171 ∨ -b^{19, 10}_2 c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ -p_171 ∨ b^{19, 10}_1 c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ -p_171 ∨ -b^{19, 10}_0 c in DIMACS: 13394 13395 -13396 -171 -13397 0 13394 13395 -13396 -171 13398 0 13394 13395 -13396 -171 -13399 0 c 2+1 --> break c (-b^{19, 9}_2 ∧ b^{19, 9}_1 ∧ -b^{19, 9}_0 ∧ p_171) -> break c in CNF: c b^{19, 9}_2 ∨ -b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ -p_171 ∨ break c in DIMACS: 13394 -13395 13396 -171 1162 0 c 2-1 --> 1 c (-b^{19, 9}_2 ∧ b^{19, 9}_1 ∧ -b^{19, 9}_0 ∧ -p_171) -> (-b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ b^{19, 10}_0) c in CNF: c b^{19, 9}_2 ∨ -b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ p_171 ∨ -b^{19, 10}_2 c b^{19, 9}_2 ∨ -b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ p_171 ∨ -b^{19, 10}_1 c b^{19, 9}_2 ∨ -b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ p_171 ∨ b^{19, 10}_0 c in DIMACS: 13394 -13395 13396 171 -13397 0 13394 -13395 13396 171 -13398 0 13394 -13395 13396 171 13399 0 c 1-1 --> 0 c (-b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ b^{19, 9}_0 ∧ -p_171) -> (-b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ -b^{19, 10}_0) c in CNF: c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ p_171 ∨ -b^{19, 10}_2 c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ p_171 ∨ -b^{19, 10}_1 c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ p_171 ∨ -b^{19, 10}_0 c in DIMACS: 13394 13395 -13396 171 -13397 0 13394 13395 -13396 171 -13398 0 13394 13395 -13396 171 -13399 0 c 0-1 --> -1 c (-b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ -b^{19, 9}_0 ∧ -p_171) -> ( b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ b^{19, 10}_0) c in CNF: c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ p_171 ∨ b^{19, 10}_2 c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ p_171 ∨ -b^{19, 10}_1 c b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ p_171 ∨ b^{19, 10}_0 c in DIMACS: 13394 13395 13396 171 13397 0 13394 13395 13396 171 -13398 0 13394 13395 13396 171 13399 0 c -1-1 --> -2 c ( b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ b^{19, 9}_0 ∧ -p_171) -> ( b^{19, 10}_2 ∧ b^{19, 10}_1 ∧ -b^{19, 10}_0) c in CNF: c -b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ p_171 ∨ b^{19, 10}_2 c -b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ p_171 ∨ b^{19, 10}_1 c -b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ p_171 ∨ -b^{19, 10}_0 c in DIMACS: -13394 13395 -13396 171 13397 0 -13394 13395 -13396 171 13398 0 -13394 13395 -13396 171 -13399 0 c -2-1 --> break c ( b^{19, 9}_2 ∧ b^{19, 9}_1 ∧ -b^{19, 9}_0 ∧ -p_171) -> break c in CNF: c -b^{19, 9}_2 ∨ -b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ p_171 ∨ break c in DIMACS: -13394 -13395 13396 171 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 9}_2 ∧ -b^{19, 9}_1 ∧ -b^{19, 9}_0 ∧ true) c in CNF: c -b^{19, 9}_2 ∨ b^{19, 9}_1 ∨ b^{19, 9}_0 ∨ false c in DIMACS: -13394 13395 13396 0 c 3 does not represent an automaton state. c -(-b^{19, 9}_2 ∧ b^{19, 9}_1 ∧ b^{19, 9}_0 ∧ true) c in CNF: c b^{19, 9}_2 ∨ -b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ false c in DIMACS: 13394 -13395 -13396 0 c -3 does not represent an automaton state. c -( b^{19, 9}_2 ∧ b^{19, 9}_1 ∧ b^{19, 9}_0 ∧ true) c in CNF: c -b^{19, 9}_2 ∨ -b^{19, 9}_1 ∨ -b^{19, 9}_0 ∨ false c in DIMACS: -13394 -13395 -13396 0 c i = 10 c -2+1 --> -1 c ( b^{19, 10}_2 ∧ b^{19, 10}_1 ∧ -b^{19, 10}_0 ∧ p_190) -> ( b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ b^{19, 11}_0) c in CNF: c -b^{19, 10}_2 ∨ -b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ -p_190 ∨ b^{19, 11}_2 c -b^{19, 10}_2 ∨ -b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ -p_190 ∨ -b^{19, 11}_1 c -b^{19, 10}_2 ∨ -b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ -p_190 ∨ b^{19, 11}_0 c in DIMACS: -13397 -13398 13399 -190 13400 0 -13397 -13398 13399 -190 -13401 0 -13397 -13398 13399 -190 13402 0 c -1+1 --> 0 c ( b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ b^{19, 10}_0 ∧ p_190) -> (-b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ -b^{19, 11}_0) c in CNF: c -b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ -p_190 ∨ -b^{19, 11}_2 c -b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ -p_190 ∨ -b^{19, 11}_1 c -b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ -p_190 ∨ -b^{19, 11}_0 c in DIMACS: -13397 13398 -13399 -190 -13400 0 -13397 13398 -13399 -190 -13401 0 -13397 13398 -13399 -190 -13402 0 c 0+1 --> 1 c (-b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ -b^{19, 10}_0 ∧ p_190) -> (-b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ b^{19, 11}_0) c in CNF: c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ -p_190 ∨ -b^{19, 11}_2 c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ -p_190 ∨ -b^{19, 11}_1 c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ -p_190 ∨ b^{19, 11}_0 c in DIMACS: 13397 13398 13399 -190 -13400 0 13397 13398 13399 -190 -13401 0 13397 13398 13399 -190 13402 0 c 1+1 --> 2 c (-b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ b^{19, 10}_0 ∧ p_190) -> (-b^{19, 11}_2 ∧ b^{19, 11}_1 ∧ -b^{19, 11}_0) c in CNF: c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ -p_190 ∨ -b^{19, 11}_2 c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ -p_190 ∨ b^{19, 11}_1 c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ -p_190 ∨ -b^{19, 11}_0 c in DIMACS: 13397 13398 -13399 -190 -13400 0 13397 13398 -13399 -190 13401 0 13397 13398 -13399 -190 -13402 0 c 2+1 --> break c (-b^{19, 10}_2 ∧ b^{19, 10}_1 ∧ -b^{19, 10}_0 ∧ p_190) -> break c in CNF: c b^{19, 10}_2 ∨ -b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ -p_190 ∨ break c in DIMACS: 13397 -13398 13399 -190 1162 0 c 2-1 --> 1 c (-b^{19, 10}_2 ∧ b^{19, 10}_1 ∧ -b^{19, 10}_0 ∧ -p_190) -> (-b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ b^{19, 11}_0) c in CNF: c b^{19, 10}_2 ∨ -b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ p_190 ∨ -b^{19, 11}_2 c b^{19, 10}_2 ∨ -b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ p_190 ∨ -b^{19, 11}_1 c b^{19, 10}_2 ∨ -b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ p_190 ∨ b^{19, 11}_0 c in DIMACS: 13397 -13398 13399 190 -13400 0 13397 -13398 13399 190 -13401 0 13397 -13398 13399 190 13402 0 c 1-1 --> 0 c (-b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ b^{19, 10}_0 ∧ -p_190) -> (-b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ -b^{19, 11}_0) c in CNF: c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ p_190 ∨ -b^{19, 11}_2 c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ p_190 ∨ -b^{19, 11}_1 c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ p_190 ∨ -b^{19, 11}_0 c in DIMACS: 13397 13398 -13399 190 -13400 0 13397 13398 -13399 190 -13401 0 13397 13398 -13399 190 -13402 0 c 0-1 --> -1 c (-b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ -b^{19, 10}_0 ∧ -p_190) -> ( b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ b^{19, 11}_0) c in CNF: c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ p_190 ∨ b^{19, 11}_2 c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ p_190 ∨ -b^{19, 11}_1 c b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ p_190 ∨ b^{19, 11}_0 c in DIMACS: 13397 13398 13399 190 13400 0 13397 13398 13399 190 -13401 0 13397 13398 13399 190 13402 0 c -1-1 --> -2 c ( b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ b^{19, 10}_0 ∧ -p_190) -> ( b^{19, 11}_2 ∧ b^{19, 11}_1 ∧ -b^{19, 11}_0) c in CNF: c -b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ p_190 ∨ b^{19, 11}_2 c -b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ p_190 ∨ b^{19, 11}_1 c -b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ p_190 ∨ -b^{19, 11}_0 c in DIMACS: -13397 13398 -13399 190 13400 0 -13397 13398 -13399 190 13401 0 -13397 13398 -13399 190 -13402 0 c -2-1 --> break c ( b^{19, 10}_2 ∧ b^{19, 10}_1 ∧ -b^{19, 10}_0 ∧ -p_190) -> break c in CNF: c -b^{19, 10}_2 ∨ -b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ p_190 ∨ break c in DIMACS: -13397 -13398 13399 190 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 10}_2 ∧ -b^{19, 10}_1 ∧ -b^{19, 10}_0 ∧ true) c in CNF: c -b^{19, 10}_2 ∨ b^{19, 10}_1 ∨ b^{19, 10}_0 ∨ false c in DIMACS: -13397 13398 13399 0 c 3 does not represent an automaton state. c -(-b^{19, 10}_2 ∧ b^{19, 10}_1 ∧ b^{19, 10}_0 ∧ true) c in CNF: c b^{19, 10}_2 ∨ -b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ false c in DIMACS: 13397 -13398 -13399 0 c -3 does not represent an automaton state. c -( b^{19, 10}_2 ∧ b^{19, 10}_1 ∧ b^{19, 10}_0 ∧ true) c in CNF: c -b^{19, 10}_2 ∨ -b^{19, 10}_1 ∨ -b^{19, 10}_0 ∨ false c in DIMACS: -13397 -13398 -13399 0 c i = 11 c -2+1 --> -1 c ( b^{19, 11}_2 ∧ b^{19, 11}_1 ∧ -b^{19, 11}_0 ∧ p_209) -> ( b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ b^{19, 12}_0) c in CNF: c -b^{19, 11}_2 ∨ -b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ -p_209 ∨ b^{19, 12}_2 c -b^{19, 11}_2 ∨ -b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ -p_209 ∨ -b^{19, 12}_1 c -b^{19, 11}_2 ∨ -b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ -p_209 ∨ b^{19, 12}_0 c in DIMACS: -13400 -13401 13402 -209 13403 0 -13400 -13401 13402 -209 -13404 0 -13400 -13401 13402 -209 13405 0 c -1+1 --> 0 c ( b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ b^{19, 11}_0 ∧ p_209) -> (-b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ -b^{19, 12}_0) c in CNF: c -b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ -p_209 ∨ -b^{19, 12}_2 c -b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ -p_209 ∨ -b^{19, 12}_1 c -b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ -p_209 ∨ -b^{19, 12}_0 c in DIMACS: -13400 13401 -13402 -209 -13403 0 -13400 13401 -13402 -209 -13404 0 -13400 13401 -13402 -209 -13405 0 c 0+1 --> 1 c (-b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ -b^{19, 11}_0 ∧ p_209) -> (-b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ b^{19, 12}_0) c in CNF: c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ -p_209 ∨ -b^{19, 12}_2 c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ -p_209 ∨ -b^{19, 12}_1 c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ -p_209 ∨ b^{19, 12}_0 c in DIMACS: 13400 13401 13402 -209 -13403 0 13400 13401 13402 -209 -13404 0 13400 13401 13402 -209 13405 0 c 1+1 --> 2 c (-b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ b^{19, 11}_0 ∧ p_209) -> (-b^{19, 12}_2 ∧ b^{19, 12}_1 ∧ -b^{19, 12}_0) c in CNF: c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ -p_209 ∨ -b^{19, 12}_2 c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ -p_209 ∨ b^{19, 12}_1 c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ -p_209 ∨ -b^{19, 12}_0 c in DIMACS: 13400 13401 -13402 -209 -13403 0 13400 13401 -13402 -209 13404 0 13400 13401 -13402 -209 -13405 0 c 2+1 --> break c (-b^{19, 11}_2 ∧ b^{19, 11}_1 ∧ -b^{19, 11}_0 ∧ p_209) -> break c in CNF: c b^{19, 11}_2 ∨ -b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ -p_209 ∨ break c in DIMACS: 13400 -13401 13402 -209 1162 0 c 2-1 --> 1 c (-b^{19, 11}_2 ∧ b^{19, 11}_1 ∧ -b^{19, 11}_0 ∧ -p_209) -> (-b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ b^{19, 12}_0) c in CNF: c b^{19, 11}_2 ∨ -b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ p_209 ∨ -b^{19, 12}_2 c b^{19, 11}_2 ∨ -b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ p_209 ∨ -b^{19, 12}_1 c b^{19, 11}_2 ∨ -b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ p_209 ∨ b^{19, 12}_0 c in DIMACS: 13400 -13401 13402 209 -13403 0 13400 -13401 13402 209 -13404 0 13400 -13401 13402 209 13405 0 c 1-1 --> 0 c (-b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ b^{19, 11}_0 ∧ -p_209) -> (-b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ -b^{19, 12}_0) c in CNF: c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ p_209 ∨ -b^{19, 12}_2 c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ p_209 ∨ -b^{19, 12}_1 c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ p_209 ∨ -b^{19, 12}_0 c in DIMACS: 13400 13401 -13402 209 -13403 0 13400 13401 -13402 209 -13404 0 13400 13401 -13402 209 -13405 0 c 0-1 --> -1 c (-b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ -b^{19, 11}_0 ∧ -p_209) -> ( b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ b^{19, 12}_0) c in CNF: c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ p_209 ∨ b^{19, 12}_2 c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ p_209 ∨ -b^{19, 12}_1 c b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ p_209 ∨ b^{19, 12}_0 c in DIMACS: 13400 13401 13402 209 13403 0 13400 13401 13402 209 -13404 0 13400 13401 13402 209 13405 0 c -1-1 --> -2 c ( b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ b^{19, 11}_0 ∧ -p_209) -> ( b^{19, 12}_2 ∧ b^{19, 12}_1 ∧ -b^{19, 12}_0) c in CNF: c -b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ p_209 ∨ b^{19, 12}_2 c -b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ p_209 ∨ b^{19, 12}_1 c -b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ p_209 ∨ -b^{19, 12}_0 c in DIMACS: -13400 13401 -13402 209 13403 0 -13400 13401 -13402 209 13404 0 -13400 13401 -13402 209 -13405 0 c -2-1 --> break c ( b^{19, 11}_2 ∧ b^{19, 11}_1 ∧ -b^{19, 11}_0 ∧ -p_209) -> break c in CNF: c -b^{19, 11}_2 ∨ -b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ p_209 ∨ break c in DIMACS: -13400 -13401 13402 209 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 11}_2 ∧ -b^{19, 11}_1 ∧ -b^{19, 11}_0 ∧ true) c in CNF: c -b^{19, 11}_2 ∨ b^{19, 11}_1 ∨ b^{19, 11}_0 ∨ false c in DIMACS: -13400 13401 13402 0 c 3 does not represent an automaton state. c -(-b^{19, 11}_2 ∧ b^{19, 11}_1 ∧ b^{19, 11}_0 ∧ true) c in CNF: c b^{19, 11}_2 ∨ -b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ false c in DIMACS: 13400 -13401 -13402 0 c -3 does not represent an automaton state. c -( b^{19, 11}_2 ∧ b^{19, 11}_1 ∧ b^{19, 11}_0 ∧ true) c in CNF: c -b^{19, 11}_2 ∨ -b^{19, 11}_1 ∨ -b^{19, 11}_0 ∨ false c in DIMACS: -13400 -13401 -13402 0 c i = 12 c -2+1 --> -1 c ( b^{19, 12}_2 ∧ b^{19, 12}_1 ∧ -b^{19, 12}_0 ∧ p_228) -> ( b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ b^{19, 13}_0) c in CNF: c -b^{19, 12}_2 ∨ -b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ -p_228 ∨ b^{19, 13}_2 c -b^{19, 12}_2 ∨ -b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ -p_228 ∨ -b^{19, 13}_1 c -b^{19, 12}_2 ∨ -b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ -p_228 ∨ b^{19, 13}_0 c in DIMACS: -13403 -13404 13405 -228 13406 0 -13403 -13404 13405 -228 -13407 0 -13403 -13404 13405 -228 13408 0 c -1+1 --> 0 c ( b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ b^{19, 12}_0 ∧ p_228) -> (-b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ -b^{19, 13}_0) c in CNF: c -b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ -p_228 ∨ -b^{19, 13}_2 c -b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ -p_228 ∨ -b^{19, 13}_1 c -b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ -p_228 ∨ -b^{19, 13}_0 c in DIMACS: -13403 13404 -13405 -228 -13406 0 -13403 13404 -13405 -228 -13407 0 -13403 13404 -13405 -228 -13408 0 c 0+1 --> 1 c (-b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ -b^{19, 12}_0 ∧ p_228) -> (-b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ b^{19, 13}_0) c in CNF: c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ -p_228 ∨ -b^{19, 13}_2 c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ -p_228 ∨ -b^{19, 13}_1 c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ -p_228 ∨ b^{19, 13}_0 c in DIMACS: 13403 13404 13405 -228 -13406 0 13403 13404 13405 -228 -13407 0 13403 13404 13405 -228 13408 0 c 1+1 --> 2 c (-b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ b^{19, 12}_0 ∧ p_228) -> (-b^{19, 13}_2 ∧ b^{19, 13}_1 ∧ -b^{19, 13}_0) c in CNF: c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ -p_228 ∨ -b^{19, 13}_2 c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ -p_228 ∨ b^{19, 13}_1 c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ -p_228 ∨ -b^{19, 13}_0 c in DIMACS: 13403 13404 -13405 -228 -13406 0 13403 13404 -13405 -228 13407 0 13403 13404 -13405 -228 -13408 0 c 2+1 --> break c (-b^{19, 12}_2 ∧ b^{19, 12}_1 ∧ -b^{19, 12}_0 ∧ p_228) -> break c in CNF: c b^{19, 12}_2 ∨ -b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ -p_228 ∨ break c in DIMACS: 13403 -13404 13405 -228 1162 0 c 2-1 --> 1 c (-b^{19, 12}_2 ∧ b^{19, 12}_1 ∧ -b^{19, 12}_0 ∧ -p_228) -> (-b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ b^{19, 13}_0) c in CNF: c b^{19, 12}_2 ∨ -b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ p_228 ∨ -b^{19, 13}_2 c b^{19, 12}_2 ∨ -b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ p_228 ∨ -b^{19, 13}_1 c b^{19, 12}_2 ∨ -b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ p_228 ∨ b^{19, 13}_0 c in DIMACS: 13403 -13404 13405 228 -13406 0 13403 -13404 13405 228 -13407 0 13403 -13404 13405 228 13408 0 c 1-1 --> 0 c (-b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ b^{19, 12}_0 ∧ -p_228) -> (-b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ -b^{19, 13}_0) c in CNF: c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ p_228 ∨ -b^{19, 13}_2 c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ p_228 ∨ -b^{19, 13}_1 c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ p_228 ∨ -b^{19, 13}_0 c in DIMACS: 13403 13404 -13405 228 -13406 0 13403 13404 -13405 228 -13407 0 13403 13404 -13405 228 -13408 0 c 0-1 --> -1 c (-b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ -b^{19, 12}_0 ∧ -p_228) -> ( b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ b^{19, 13}_0) c in CNF: c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ p_228 ∨ b^{19, 13}_2 c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ p_228 ∨ -b^{19, 13}_1 c b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ p_228 ∨ b^{19, 13}_0 c in DIMACS: 13403 13404 13405 228 13406 0 13403 13404 13405 228 -13407 0 13403 13404 13405 228 13408 0 c -1-1 --> -2 c ( b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ b^{19, 12}_0 ∧ -p_228) -> ( b^{19, 13}_2 ∧ b^{19, 13}_1 ∧ -b^{19, 13}_0) c in CNF: c -b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ p_228 ∨ b^{19, 13}_2 c -b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ p_228 ∨ b^{19, 13}_1 c -b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ p_228 ∨ -b^{19, 13}_0 c in DIMACS: -13403 13404 -13405 228 13406 0 -13403 13404 -13405 228 13407 0 -13403 13404 -13405 228 -13408 0 c -2-1 --> break c ( b^{19, 12}_2 ∧ b^{19, 12}_1 ∧ -b^{19, 12}_0 ∧ -p_228) -> break c in CNF: c -b^{19, 12}_2 ∨ -b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ p_228 ∨ break c in DIMACS: -13403 -13404 13405 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 12}_2 ∧ -b^{19, 12}_1 ∧ -b^{19, 12}_0 ∧ true) c in CNF: c -b^{19, 12}_2 ∨ b^{19, 12}_1 ∨ b^{19, 12}_0 ∨ false c in DIMACS: -13403 13404 13405 0 c 3 does not represent an automaton state. c -(-b^{19, 12}_2 ∧ b^{19, 12}_1 ∧ b^{19, 12}_0 ∧ true) c in CNF: c b^{19, 12}_2 ∨ -b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ false c in DIMACS: 13403 -13404 -13405 0 c -3 does not represent an automaton state. c -( b^{19, 12}_2 ∧ b^{19, 12}_1 ∧ b^{19, 12}_0 ∧ true) c in CNF: c -b^{19, 12}_2 ∨ -b^{19, 12}_1 ∨ -b^{19, 12}_0 ∨ false c in DIMACS: -13403 -13404 -13405 0 c i = 13 c -2+1 --> -1 c ( b^{19, 13}_2 ∧ b^{19, 13}_1 ∧ -b^{19, 13}_0 ∧ p_247) -> ( b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ b^{19, 14}_0) c in CNF: c -b^{19, 13}_2 ∨ -b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ -p_247 ∨ b^{19, 14}_2 c -b^{19, 13}_2 ∨ -b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ -p_247 ∨ -b^{19, 14}_1 c -b^{19, 13}_2 ∨ -b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ -p_247 ∨ b^{19, 14}_0 c in DIMACS: -13406 -13407 13408 -247 13409 0 -13406 -13407 13408 -247 -13410 0 -13406 -13407 13408 -247 13411 0 c -1+1 --> 0 c ( b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ b^{19, 13}_0 ∧ p_247) -> (-b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ -b^{19, 14}_0) c in CNF: c -b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ -p_247 ∨ -b^{19, 14}_2 c -b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ -p_247 ∨ -b^{19, 14}_1 c -b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ -p_247 ∨ -b^{19, 14}_0 c in DIMACS: -13406 13407 -13408 -247 -13409 0 -13406 13407 -13408 -247 -13410 0 -13406 13407 -13408 -247 -13411 0 c 0+1 --> 1 c (-b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ -b^{19, 13}_0 ∧ p_247) -> (-b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ b^{19, 14}_0) c in CNF: c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ -p_247 ∨ -b^{19, 14}_2 c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ -p_247 ∨ -b^{19, 14}_1 c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ -p_247 ∨ b^{19, 14}_0 c in DIMACS: 13406 13407 13408 -247 -13409 0 13406 13407 13408 -247 -13410 0 13406 13407 13408 -247 13411 0 c 1+1 --> 2 c (-b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ b^{19, 13}_0 ∧ p_247) -> (-b^{19, 14}_2 ∧ b^{19, 14}_1 ∧ -b^{19, 14}_0) c in CNF: c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ -p_247 ∨ -b^{19, 14}_2 c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ -p_247 ∨ b^{19, 14}_1 c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ -p_247 ∨ -b^{19, 14}_0 c in DIMACS: 13406 13407 -13408 -247 -13409 0 13406 13407 -13408 -247 13410 0 13406 13407 -13408 -247 -13411 0 c 2+1 --> break c (-b^{19, 13}_2 ∧ b^{19, 13}_1 ∧ -b^{19, 13}_0 ∧ p_247) -> break c in CNF: c b^{19, 13}_2 ∨ -b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ -p_247 ∨ break c in DIMACS: 13406 -13407 13408 -247 1162 0 c 2-1 --> 1 c (-b^{19, 13}_2 ∧ b^{19, 13}_1 ∧ -b^{19, 13}_0 ∧ -p_247) -> (-b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ b^{19, 14}_0) c in CNF: c b^{19, 13}_2 ∨ -b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ p_247 ∨ -b^{19, 14}_2 c b^{19, 13}_2 ∨ -b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ p_247 ∨ -b^{19, 14}_1 c b^{19, 13}_2 ∨ -b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ p_247 ∨ b^{19, 14}_0 c in DIMACS: 13406 -13407 13408 247 -13409 0 13406 -13407 13408 247 -13410 0 13406 -13407 13408 247 13411 0 c 1-1 --> 0 c (-b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ b^{19, 13}_0 ∧ -p_247) -> (-b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ -b^{19, 14}_0) c in CNF: c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ p_247 ∨ -b^{19, 14}_2 c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ p_247 ∨ -b^{19, 14}_1 c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ p_247 ∨ -b^{19, 14}_0 c in DIMACS: 13406 13407 -13408 247 -13409 0 13406 13407 -13408 247 -13410 0 13406 13407 -13408 247 -13411 0 c 0-1 --> -1 c (-b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ -b^{19, 13}_0 ∧ -p_247) -> ( b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ b^{19, 14}_0) c in CNF: c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ p_247 ∨ b^{19, 14}_2 c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ p_247 ∨ -b^{19, 14}_1 c b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ p_247 ∨ b^{19, 14}_0 c in DIMACS: 13406 13407 13408 247 13409 0 13406 13407 13408 247 -13410 0 13406 13407 13408 247 13411 0 c -1-1 --> -2 c ( b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ b^{19, 13}_0 ∧ -p_247) -> ( b^{19, 14}_2 ∧ b^{19, 14}_1 ∧ -b^{19, 14}_0) c in CNF: c -b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ p_247 ∨ b^{19, 14}_2 c -b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ p_247 ∨ b^{19, 14}_1 c -b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ p_247 ∨ -b^{19, 14}_0 c in DIMACS: -13406 13407 -13408 247 13409 0 -13406 13407 -13408 247 13410 0 -13406 13407 -13408 247 -13411 0 c -2-1 --> break c ( b^{19, 13}_2 ∧ b^{19, 13}_1 ∧ -b^{19, 13}_0 ∧ -p_247) -> break c in CNF: c -b^{19, 13}_2 ∨ -b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ p_247 ∨ break c in DIMACS: -13406 -13407 13408 247 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 13}_2 ∧ -b^{19, 13}_1 ∧ -b^{19, 13}_0 ∧ true) c in CNF: c -b^{19, 13}_2 ∨ b^{19, 13}_1 ∨ b^{19, 13}_0 ∨ false c in DIMACS: -13406 13407 13408 0 c 3 does not represent an automaton state. c -(-b^{19, 13}_2 ∧ b^{19, 13}_1 ∧ b^{19, 13}_0 ∧ true) c in CNF: c b^{19, 13}_2 ∨ -b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ false c in DIMACS: 13406 -13407 -13408 0 c -3 does not represent an automaton state. c -( b^{19, 13}_2 ∧ b^{19, 13}_1 ∧ b^{19, 13}_0 ∧ true) c in CNF: c -b^{19, 13}_2 ∨ -b^{19, 13}_1 ∨ -b^{19, 13}_0 ∨ false c in DIMACS: -13406 -13407 -13408 0 c i = 14 c -2+1 --> -1 c ( b^{19, 14}_2 ∧ b^{19, 14}_1 ∧ -b^{19, 14}_0 ∧ p_266) -> ( b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ b^{19, 15}_0) c in CNF: c -b^{19, 14}_2 ∨ -b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ -p_266 ∨ b^{19, 15}_2 c -b^{19, 14}_2 ∨ -b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ -p_266 ∨ -b^{19, 15}_1 c -b^{19, 14}_2 ∨ -b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ -p_266 ∨ b^{19, 15}_0 c in DIMACS: -13409 -13410 13411 -266 13412 0 -13409 -13410 13411 -266 -13413 0 -13409 -13410 13411 -266 13414 0 c -1+1 --> 0 c ( b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ b^{19, 14}_0 ∧ p_266) -> (-b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ -b^{19, 15}_0) c in CNF: c -b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ -p_266 ∨ -b^{19, 15}_2 c -b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ -p_266 ∨ -b^{19, 15}_1 c -b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ -p_266 ∨ -b^{19, 15}_0 c in DIMACS: -13409 13410 -13411 -266 -13412 0 -13409 13410 -13411 -266 -13413 0 -13409 13410 -13411 -266 -13414 0 c 0+1 --> 1 c (-b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ -b^{19, 14}_0 ∧ p_266) -> (-b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ b^{19, 15}_0) c in CNF: c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ -p_266 ∨ -b^{19, 15}_2 c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ -p_266 ∨ -b^{19, 15}_1 c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ -p_266 ∨ b^{19, 15}_0 c in DIMACS: 13409 13410 13411 -266 -13412 0 13409 13410 13411 -266 -13413 0 13409 13410 13411 -266 13414 0 c 1+1 --> 2 c (-b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ b^{19, 14}_0 ∧ p_266) -> (-b^{19, 15}_2 ∧ b^{19, 15}_1 ∧ -b^{19, 15}_0) c in CNF: c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ -p_266 ∨ -b^{19, 15}_2 c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ -p_266 ∨ b^{19, 15}_1 c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ -p_266 ∨ -b^{19, 15}_0 c in DIMACS: 13409 13410 -13411 -266 -13412 0 13409 13410 -13411 -266 13413 0 13409 13410 -13411 -266 -13414 0 c 2+1 --> break c (-b^{19, 14}_2 ∧ b^{19, 14}_1 ∧ -b^{19, 14}_0 ∧ p_266) -> break c in CNF: c b^{19, 14}_2 ∨ -b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ -p_266 ∨ break c in DIMACS: 13409 -13410 13411 -266 1162 0 c 2-1 --> 1 c (-b^{19, 14}_2 ∧ b^{19, 14}_1 ∧ -b^{19, 14}_0 ∧ -p_266) -> (-b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ b^{19, 15}_0) c in CNF: c b^{19, 14}_2 ∨ -b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ p_266 ∨ -b^{19, 15}_2 c b^{19, 14}_2 ∨ -b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ p_266 ∨ -b^{19, 15}_1 c b^{19, 14}_2 ∨ -b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ p_266 ∨ b^{19, 15}_0 c in DIMACS: 13409 -13410 13411 266 -13412 0 13409 -13410 13411 266 -13413 0 13409 -13410 13411 266 13414 0 c 1-1 --> 0 c (-b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ b^{19, 14}_0 ∧ -p_266) -> (-b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ -b^{19, 15}_0) c in CNF: c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ p_266 ∨ -b^{19, 15}_2 c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ p_266 ∨ -b^{19, 15}_1 c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ p_266 ∨ -b^{19, 15}_0 c in DIMACS: 13409 13410 -13411 266 -13412 0 13409 13410 -13411 266 -13413 0 13409 13410 -13411 266 -13414 0 c 0-1 --> -1 c (-b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ -b^{19, 14}_0 ∧ -p_266) -> ( b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ b^{19, 15}_0) c in CNF: c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ p_266 ∨ b^{19, 15}_2 c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ p_266 ∨ -b^{19, 15}_1 c b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ p_266 ∨ b^{19, 15}_0 c in DIMACS: 13409 13410 13411 266 13412 0 13409 13410 13411 266 -13413 0 13409 13410 13411 266 13414 0 c -1-1 --> -2 c ( b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ b^{19, 14}_0 ∧ -p_266) -> ( b^{19, 15}_2 ∧ b^{19, 15}_1 ∧ -b^{19, 15}_0) c in CNF: c -b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ p_266 ∨ b^{19, 15}_2 c -b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ p_266 ∨ b^{19, 15}_1 c -b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ p_266 ∨ -b^{19, 15}_0 c in DIMACS: -13409 13410 -13411 266 13412 0 -13409 13410 -13411 266 13413 0 -13409 13410 -13411 266 -13414 0 c -2-1 --> break c ( b^{19, 14}_2 ∧ b^{19, 14}_1 ∧ -b^{19, 14}_0 ∧ -p_266) -> break c in CNF: c -b^{19, 14}_2 ∨ -b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ p_266 ∨ break c in DIMACS: -13409 -13410 13411 266 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 14}_2 ∧ -b^{19, 14}_1 ∧ -b^{19, 14}_0 ∧ true) c in CNF: c -b^{19, 14}_2 ∨ b^{19, 14}_1 ∨ b^{19, 14}_0 ∨ false c in DIMACS: -13409 13410 13411 0 c 3 does not represent an automaton state. c -(-b^{19, 14}_2 ∧ b^{19, 14}_1 ∧ b^{19, 14}_0 ∧ true) c in CNF: c b^{19, 14}_2 ∨ -b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ false c in DIMACS: 13409 -13410 -13411 0 c -3 does not represent an automaton state. c -( b^{19, 14}_2 ∧ b^{19, 14}_1 ∧ b^{19, 14}_0 ∧ true) c in CNF: c -b^{19, 14}_2 ∨ -b^{19, 14}_1 ∨ -b^{19, 14}_0 ∨ false c in DIMACS: -13409 -13410 -13411 0 c i = 15 c -2+1 --> -1 c ( b^{19, 15}_2 ∧ b^{19, 15}_1 ∧ -b^{19, 15}_0 ∧ p_285) -> ( b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ b^{19, 16}_0) c in CNF: c -b^{19, 15}_2 ∨ -b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ -p_285 ∨ b^{19, 16}_2 c -b^{19, 15}_2 ∨ -b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ -p_285 ∨ -b^{19, 16}_1 c -b^{19, 15}_2 ∨ -b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ -p_285 ∨ b^{19, 16}_0 c in DIMACS: -13412 -13413 13414 -285 13415 0 -13412 -13413 13414 -285 -13416 0 -13412 -13413 13414 -285 13417 0 c -1+1 --> 0 c ( b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ b^{19, 15}_0 ∧ p_285) -> (-b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ -b^{19, 16}_0) c in CNF: c -b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ -p_285 ∨ -b^{19, 16}_2 c -b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ -p_285 ∨ -b^{19, 16}_1 c -b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ -p_285 ∨ -b^{19, 16}_0 c in DIMACS: -13412 13413 -13414 -285 -13415 0 -13412 13413 -13414 -285 -13416 0 -13412 13413 -13414 -285 -13417 0 c 0+1 --> 1 c (-b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ -b^{19, 15}_0 ∧ p_285) -> (-b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ b^{19, 16}_0) c in CNF: c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ -p_285 ∨ -b^{19, 16}_2 c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ -p_285 ∨ -b^{19, 16}_1 c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ -p_285 ∨ b^{19, 16}_0 c in DIMACS: 13412 13413 13414 -285 -13415 0 13412 13413 13414 -285 -13416 0 13412 13413 13414 -285 13417 0 c 1+1 --> 2 c (-b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ b^{19, 15}_0 ∧ p_285) -> (-b^{19, 16}_2 ∧ b^{19, 16}_1 ∧ -b^{19, 16}_0) c in CNF: c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ -p_285 ∨ -b^{19, 16}_2 c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ -p_285 ∨ b^{19, 16}_1 c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ -p_285 ∨ -b^{19, 16}_0 c in DIMACS: 13412 13413 -13414 -285 -13415 0 13412 13413 -13414 -285 13416 0 13412 13413 -13414 -285 -13417 0 c 2+1 --> break c (-b^{19, 15}_2 ∧ b^{19, 15}_1 ∧ -b^{19, 15}_0 ∧ p_285) -> break c in CNF: c b^{19, 15}_2 ∨ -b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ -p_285 ∨ break c in DIMACS: 13412 -13413 13414 -285 1162 0 c 2-1 --> 1 c (-b^{19, 15}_2 ∧ b^{19, 15}_1 ∧ -b^{19, 15}_0 ∧ -p_285) -> (-b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ b^{19, 16}_0) c in CNF: c b^{19, 15}_2 ∨ -b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ p_285 ∨ -b^{19, 16}_2 c b^{19, 15}_2 ∨ -b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ p_285 ∨ -b^{19, 16}_1 c b^{19, 15}_2 ∨ -b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ p_285 ∨ b^{19, 16}_0 c in DIMACS: 13412 -13413 13414 285 -13415 0 13412 -13413 13414 285 -13416 0 13412 -13413 13414 285 13417 0 c 1-1 --> 0 c (-b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ b^{19, 15}_0 ∧ -p_285) -> (-b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ -b^{19, 16}_0) c in CNF: c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ p_285 ∨ -b^{19, 16}_2 c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ p_285 ∨ -b^{19, 16}_1 c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ p_285 ∨ -b^{19, 16}_0 c in DIMACS: 13412 13413 -13414 285 -13415 0 13412 13413 -13414 285 -13416 0 13412 13413 -13414 285 -13417 0 c 0-1 --> -1 c (-b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ -b^{19, 15}_0 ∧ -p_285) -> ( b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ b^{19, 16}_0) c in CNF: c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ p_285 ∨ b^{19, 16}_2 c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ p_285 ∨ -b^{19, 16}_1 c b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ p_285 ∨ b^{19, 16}_0 c in DIMACS: 13412 13413 13414 285 13415 0 13412 13413 13414 285 -13416 0 13412 13413 13414 285 13417 0 c -1-1 --> -2 c ( b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ b^{19, 15}_0 ∧ -p_285) -> ( b^{19, 16}_2 ∧ b^{19, 16}_1 ∧ -b^{19, 16}_0) c in CNF: c -b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ p_285 ∨ b^{19, 16}_2 c -b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ p_285 ∨ b^{19, 16}_1 c -b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ p_285 ∨ -b^{19, 16}_0 c in DIMACS: -13412 13413 -13414 285 13415 0 -13412 13413 -13414 285 13416 0 -13412 13413 -13414 285 -13417 0 c -2-1 --> break c ( b^{19, 15}_2 ∧ b^{19, 15}_1 ∧ -b^{19, 15}_0 ∧ -p_285) -> break c in CNF: c -b^{19, 15}_2 ∨ -b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ p_285 ∨ break c in DIMACS: -13412 -13413 13414 285 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 15}_2 ∧ -b^{19, 15}_1 ∧ -b^{19, 15}_0 ∧ true) c in CNF: c -b^{19, 15}_2 ∨ b^{19, 15}_1 ∨ b^{19, 15}_0 ∨ false c in DIMACS: -13412 13413 13414 0 c 3 does not represent an automaton state. c -(-b^{19, 15}_2 ∧ b^{19, 15}_1 ∧ b^{19, 15}_0 ∧ true) c in CNF: c b^{19, 15}_2 ∨ -b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ false c in DIMACS: 13412 -13413 -13414 0 c -3 does not represent an automaton state. c -( b^{19, 15}_2 ∧ b^{19, 15}_1 ∧ b^{19, 15}_0 ∧ true) c in CNF: c -b^{19, 15}_2 ∨ -b^{19, 15}_1 ∨ -b^{19, 15}_0 ∨ false c in DIMACS: -13412 -13413 -13414 0 c i = 16 c -2+1 --> -1 c ( b^{19, 16}_2 ∧ b^{19, 16}_1 ∧ -b^{19, 16}_0 ∧ p_304) -> ( b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ b^{19, 17}_0) c in CNF: c -b^{19, 16}_2 ∨ -b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ -p_304 ∨ b^{19, 17}_2 c -b^{19, 16}_2 ∨ -b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ -p_304 ∨ -b^{19, 17}_1 c -b^{19, 16}_2 ∨ -b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ -p_304 ∨ b^{19, 17}_0 c in DIMACS: -13415 -13416 13417 -304 13418 0 -13415 -13416 13417 -304 -13419 0 -13415 -13416 13417 -304 13420 0 c -1+1 --> 0 c ( b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ b^{19, 16}_0 ∧ p_304) -> (-b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ -b^{19, 17}_0) c in CNF: c -b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ -p_304 ∨ -b^{19, 17}_2 c -b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ -p_304 ∨ -b^{19, 17}_1 c -b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ -p_304 ∨ -b^{19, 17}_0 c in DIMACS: -13415 13416 -13417 -304 -13418 0 -13415 13416 -13417 -304 -13419 0 -13415 13416 -13417 -304 -13420 0 c 0+1 --> 1 c (-b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ -b^{19, 16}_0 ∧ p_304) -> (-b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ b^{19, 17}_0) c in CNF: c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ -p_304 ∨ -b^{19, 17}_2 c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ -p_304 ∨ -b^{19, 17}_1 c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ -p_304 ∨ b^{19, 17}_0 c in DIMACS: 13415 13416 13417 -304 -13418 0 13415 13416 13417 -304 -13419 0 13415 13416 13417 -304 13420 0 c 1+1 --> 2 c (-b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ b^{19, 16}_0 ∧ p_304) -> (-b^{19, 17}_2 ∧ b^{19, 17}_1 ∧ -b^{19, 17}_0) c in CNF: c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ -p_304 ∨ -b^{19, 17}_2 c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ -p_304 ∨ b^{19, 17}_1 c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ -p_304 ∨ -b^{19, 17}_0 c in DIMACS: 13415 13416 -13417 -304 -13418 0 13415 13416 -13417 -304 13419 0 13415 13416 -13417 -304 -13420 0 c 2+1 --> break c (-b^{19, 16}_2 ∧ b^{19, 16}_1 ∧ -b^{19, 16}_0 ∧ p_304) -> break c in CNF: c b^{19, 16}_2 ∨ -b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ -p_304 ∨ break c in DIMACS: 13415 -13416 13417 -304 1162 0 c 2-1 --> 1 c (-b^{19, 16}_2 ∧ b^{19, 16}_1 ∧ -b^{19, 16}_0 ∧ -p_304) -> (-b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ b^{19, 17}_0) c in CNF: c b^{19, 16}_2 ∨ -b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ p_304 ∨ -b^{19, 17}_2 c b^{19, 16}_2 ∨ -b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ p_304 ∨ -b^{19, 17}_1 c b^{19, 16}_2 ∨ -b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ p_304 ∨ b^{19, 17}_0 c in DIMACS: 13415 -13416 13417 304 -13418 0 13415 -13416 13417 304 -13419 0 13415 -13416 13417 304 13420 0 c 1-1 --> 0 c (-b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ b^{19, 16}_0 ∧ -p_304) -> (-b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ -b^{19, 17}_0) c in CNF: c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ p_304 ∨ -b^{19, 17}_2 c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ p_304 ∨ -b^{19, 17}_1 c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ p_304 ∨ -b^{19, 17}_0 c in DIMACS: 13415 13416 -13417 304 -13418 0 13415 13416 -13417 304 -13419 0 13415 13416 -13417 304 -13420 0 c 0-1 --> -1 c (-b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ -b^{19, 16}_0 ∧ -p_304) -> ( b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ b^{19, 17}_0) c in CNF: c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ p_304 ∨ b^{19, 17}_2 c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ p_304 ∨ -b^{19, 17}_1 c b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ p_304 ∨ b^{19, 17}_0 c in DIMACS: 13415 13416 13417 304 13418 0 13415 13416 13417 304 -13419 0 13415 13416 13417 304 13420 0 c -1-1 --> -2 c ( b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ b^{19, 16}_0 ∧ -p_304) -> ( b^{19, 17}_2 ∧ b^{19, 17}_1 ∧ -b^{19, 17}_0) c in CNF: c -b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ p_304 ∨ b^{19, 17}_2 c -b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ p_304 ∨ b^{19, 17}_1 c -b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ p_304 ∨ -b^{19, 17}_0 c in DIMACS: -13415 13416 -13417 304 13418 0 -13415 13416 -13417 304 13419 0 -13415 13416 -13417 304 -13420 0 c -2-1 --> break c ( b^{19, 16}_2 ∧ b^{19, 16}_1 ∧ -b^{19, 16}_0 ∧ -p_304) -> break c in CNF: c -b^{19, 16}_2 ∨ -b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ p_304 ∨ break c in DIMACS: -13415 -13416 13417 304 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 16}_2 ∧ -b^{19, 16}_1 ∧ -b^{19, 16}_0 ∧ true) c in CNF: c -b^{19, 16}_2 ∨ b^{19, 16}_1 ∨ b^{19, 16}_0 ∨ false c in DIMACS: -13415 13416 13417 0 c 3 does not represent an automaton state. c -(-b^{19, 16}_2 ∧ b^{19, 16}_1 ∧ b^{19, 16}_0 ∧ true) c in CNF: c b^{19, 16}_2 ∨ -b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ false c in DIMACS: 13415 -13416 -13417 0 c -3 does not represent an automaton state. c -( b^{19, 16}_2 ∧ b^{19, 16}_1 ∧ b^{19, 16}_0 ∧ true) c in CNF: c -b^{19, 16}_2 ∨ -b^{19, 16}_1 ∨ -b^{19, 16}_0 ∨ false c in DIMACS: -13415 -13416 -13417 0 c i = 17 c -2+1 --> -1 c ( b^{19, 17}_2 ∧ b^{19, 17}_1 ∧ -b^{19, 17}_0 ∧ p_323) -> ( b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ b^{19, 18}_0) c in CNF: c -b^{19, 17}_2 ∨ -b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ -p_323 ∨ b^{19, 18}_2 c -b^{19, 17}_2 ∨ -b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ -p_323 ∨ -b^{19, 18}_1 c -b^{19, 17}_2 ∨ -b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ -p_323 ∨ b^{19, 18}_0 c in DIMACS: -13418 -13419 13420 -323 13421 0 -13418 -13419 13420 -323 -13422 0 -13418 -13419 13420 -323 13423 0 c -1+1 --> 0 c ( b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ b^{19, 17}_0 ∧ p_323) -> (-b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ -b^{19, 18}_0) c in CNF: c -b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ -p_323 ∨ -b^{19, 18}_2 c -b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ -p_323 ∨ -b^{19, 18}_1 c -b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ -p_323 ∨ -b^{19, 18}_0 c in DIMACS: -13418 13419 -13420 -323 -13421 0 -13418 13419 -13420 -323 -13422 0 -13418 13419 -13420 -323 -13423 0 c 0+1 --> 1 c (-b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ -b^{19, 17}_0 ∧ p_323) -> (-b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ b^{19, 18}_0) c in CNF: c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ -p_323 ∨ -b^{19, 18}_2 c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ -p_323 ∨ -b^{19, 18}_1 c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ -p_323 ∨ b^{19, 18}_0 c in DIMACS: 13418 13419 13420 -323 -13421 0 13418 13419 13420 -323 -13422 0 13418 13419 13420 -323 13423 0 c 1+1 --> 2 c (-b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ b^{19, 17}_0 ∧ p_323) -> (-b^{19, 18}_2 ∧ b^{19, 18}_1 ∧ -b^{19, 18}_0) c in CNF: c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ -p_323 ∨ -b^{19, 18}_2 c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ -p_323 ∨ b^{19, 18}_1 c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ -p_323 ∨ -b^{19, 18}_0 c in DIMACS: 13418 13419 -13420 -323 -13421 0 13418 13419 -13420 -323 13422 0 13418 13419 -13420 -323 -13423 0 c 2+1 --> break c (-b^{19, 17}_2 ∧ b^{19, 17}_1 ∧ -b^{19, 17}_0 ∧ p_323) -> break c in CNF: c b^{19, 17}_2 ∨ -b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ -p_323 ∨ break c in DIMACS: 13418 -13419 13420 -323 1162 0 c 2-1 --> 1 c (-b^{19, 17}_2 ∧ b^{19, 17}_1 ∧ -b^{19, 17}_0 ∧ -p_323) -> (-b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ b^{19, 18}_0) c in CNF: c b^{19, 17}_2 ∨ -b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ p_323 ∨ -b^{19, 18}_2 c b^{19, 17}_2 ∨ -b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ p_323 ∨ -b^{19, 18}_1 c b^{19, 17}_2 ∨ -b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ p_323 ∨ b^{19, 18}_0 c in DIMACS: 13418 -13419 13420 323 -13421 0 13418 -13419 13420 323 -13422 0 13418 -13419 13420 323 13423 0 c 1-1 --> 0 c (-b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ b^{19, 17}_0 ∧ -p_323) -> (-b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ -b^{19, 18}_0) c in CNF: c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ p_323 ∨ -b^{19, 18}_2 c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ p_323 ∨ -b^{19, 18}_1 c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ p_323 ∨ -b^{19, 18}_0 c in DIMACS: 13418 13419 -13420 323 -13421 0 13418 13419 -13420 323 -13422 0 13418 13419 -13420 323 -13423 0 c 0-1 --> -1 c (-b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ -b^{19, 17}_0 ∧ -p_323) -> ( b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ b^{19, 18}_0) c in CNF: c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ p_323 ∨ b^{19, 18}_2 c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ p_323 ∨ -b^{19, 18}_1 c b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ p_323 ∨ b^{19, 18}_0 c in DIMACS: 13418 13419 13420 323 13421 0 13418 13419 13420 323 -13422 0 13418 13419 13420 323 13423 0 c -1-1 --> -2 c ( b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ b^{19, 17}_0 ∧ -p_323) -> ( b^{19, 18}_2 ∧ b^{19, 18}_1 ∧ -b^{19, 18}_0) c in CNF: c -b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ p_323 ∨ b^{19, 18}_2 c -b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ p_323 ∨ b^{19, 18}_1 c -b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ p_323 ∨ -b^{19, 18}_0 c in DIMACS: -13418 13419 -13420 323 13421 0 -13418 13419 -13420 323 13422 0 -13418 13419 -13420 323 -13423 0 c -2-1 --> break c ( b^{19, 17}_2 ∧ b^{19, 17}_1 ∧ -b^{19, 17}_0 ∧ -p_323) -> break c in CNF: c -b^{19, 17}_2 ∨ -b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ p_323 ∨ break c in DIMACS: -13418 -13419 13420 323 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 17}_2 ∧ -b^{19, 17}_1 ∧ -b^{19, 17}_0 ∧ true) c in CNF: c -b^{19, 17}_2 ∨ b^{19, 17}_1 ∨ b^{19, 17}_0 ∨ false c in DIMACS: -13418 13419 13420 0 c 3 does not represent an automaton state. c -(-b^{19, 17}_2 ∧ b^{19, 17}_1 ∧ b^{19, 17}_0 ∧ true) c in CNF: c b^{19, 17}_2 ∨ -b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ false c in DIMACS: 13418 -13419 -13420 0 c -3 does not represent an automaton state. c -( b^{19, 17}_2 ∧ b^{19, 17}_1 ∧ b^{19, 17}_0 ∧ true) c in CNF: c -b^{19, 17}_2 ∨ -b^{19, 17}_1 ∨ -b^{19, 17}_0 ∨ false c in DIMACS: -13418 -13419 -13420 0 c i = 18 c -2+1 --> -1 c ( b^{19, 18}_2 ∧ b^{19, 18}_1 ∧ -b^{19, 18}_0 ∧ p_342) -> ( b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ b^{19, 19}_0) c in CNF: c -b^{19, 18}_2 ∨ -b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ -p_342 ∨ b^{19, 19}_2 c -b^{19, 18}_2 ∨ -b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ -p_342 ∨ -b^{19, 19}_1 c -b^{19, 18}_2 ∨ -b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ -p_342 ∨ b^{19, 19}_0 c in DIMACS: -13421 -13422 13423 -342 13424 0 -13421 -13422 13423 -342 -13425 0 -13421 -13422 13423 -342 13426 0 c -1+1 --> 0 c ( b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ b^{19, 18}_0 ∧ p_342) -> (-b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ -b^{19, 19}_0) c in CNF: c -b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ -p_342 ∨ -b^{19, 19}_2 c -b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ -p_342 ∨ -b^{19, 19}_1 c -b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ -p_342 ∨ -b^{19, 19}_0 c in DIMACS: -13421 13422 -13423 -342 -13424 0 -13421 13422 -13423 -342 -13425 0 -13421 13422 -13423 -342 -13426 0 c 0+1 --> 1 c (-b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ -b^{19, 18}_0 ∧ p_342) -> (-b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ b^{19, 19}_0) c in CNF: c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ -p_342 ∨ -b^{19, 19}_2 c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ -p_342 ∨ -b^{19, 19}_1 c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ -p_342 ∨ b^{19, 19}_0 c in DIMACS: 13421 13422 13423 -342 -13424 0 13421 13422 13423 -342 -13425 0 13421 13422 13423 -342 13426 0 c 1+1 --> 2 c (-b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ b^{19, 18}_0 ∧ p_342) -> (-b^{19, 19}_2 ∧ b^{19, 19}_1 ∧ -b^{19, 19}_0) c in CNF: c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ -p_342 ∨ -b^{19, 19}_2 c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ -p_342 ∨ b^{19, 19}_1 c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ -p_342 ∨ -b^{19, 19}_0 c in DIMACS: 13421 13422 -13423 -342 -13424 0 13421 13422 -13423 -342 13425 0 13421 13422 -13423 -342 -13426 0 c 2+1 --> break c (-b^{19, 18}_2 ∧ b^{19, 18}_1 ∧ -b^{19, 18}_0 ∧ p_342) -> break c in CNF: c b^{19, 18}_2 ∨ -b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ -p_342 ∨ break c in DIMACS: 13421 -13422 13423 -342 1162 0 c 2-1 --> 1 c (-b^{19, 18}_2 ∧ b^{19, 18}_1 ∧ -b^{19, 18}_0 ∧ -p_342) -> (-b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ b^{19, 19}_0) c in CNF: c b^{19, 18}_2 ∨ -b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ p_342 ∨ -b^{19, 19}_2 c b^{19, 18}_2 ∨ -b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ p_342 ∨ -b^{19, 19}_1 c b^{19, 18}_2 ∨ -b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ p_342 ∨ b^{19, 19}_0 c in DIMACS: 13421 -13422 13423 342 -13424 0 13421 -13422 13423 342 -13425 0 13421 -13422 13423 342 13426 0 c 1-1 --> 0 c (-b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ b^{19, 18}_0 ∧ -p_342) -> (-b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ -b^{19, 19}_0) c in CNF: c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ p_342 ∨ -b^{19, 19}_2 c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ p_342 ∨ -b^{19, 19}_1 c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ p_342 ∨ -b^{19, 19}_0 c in DIMACS: 13421 13422 -13423 342 -13424 0 13421 13422 -13423 342 -13425 0 13421 13422 -13423 342 -13426 0 c 0-1 --> -1 c (-b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ -b^{19, 18}_0 ∧ -p_342) -> ( b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ b^{19, 19}_0) c in CNF: c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ p_342 ∨ b^{19, 19}_2 c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ p_342 ∨ -b^{19, 19}_1 c b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ p_342 ∨ b^{19, 19}_0 c in DIMACS: 13421 13422 13423 342 13424 0 13421 13422 13423 342 -13425 0 13421 13422 13423 342 13426 0 c -1-1 --> -2 c ( b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ b^{19, 18}_0 ∧ -p_342) -> ( b^{19, 19}_2 ∧ b^{19, 19}_1 ∧ -b^{19, 19}_0) c in CNF: c -b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ p_342 ∨ b^{19, 19}_2 c -b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ p_342 ∨ b^{19, 19}_1 c -b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ p_342 ∨ -b^{19, 19}_0 c in DIMACS: -13421 13422 -13423 342 13424 0 -13421 13422 -13423 342 13425 0 -13421 13422 -13423 342 -13426 0 c -2-1 --> break c ( b^{19, 18}_2 ∧ b^{19, 18}_1 ∧ -b^{19, 18}_0 ∧ -p_342) -> break c in CNF: c -b^{19, 18}_2 ∨ -b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ p_342 ∨ break c in DIMACS: -13421 -13422 13423 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 18}_2 ∧ -b^{19, 18}_1 ∧ -b^{19, 18}_0 ∧ true) c in CNF: c -b^{19, 18}_2 ∨ b^{19, 18}_1 ∨ b^{19, 18}_0 ∨ false c in DIMACS: -13421 13422 13423 0 c 3 does not represent an automaton state. c -(-b^{19, 18}_2 ∧ b^{19, 18}_1 ∧ b^{19, 18}_0 ∧ true) c in CNF: c b^{19, 18}_2 ∨ -b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ false c in DIMACS: 13421 -13422 -13423 0 c -3 does not represent an automaton state. c -( b^{19, 18}_2 ∧ b^{19, 18}_1 ∧ b^{19, 18}_0 ∧ true) c in CNF: c -b^{19, 18}_2 ∨ -b^{19, 18}_1 ∨ -b^{19, 18}_0 ∨ false c in DIMACS: -13421 -13422 -13423 0 c i = 19 c -2+1 --> -1 c ( b^{19, 19}_2 ∧ b^{19, 19}_1 ∧ -b^{19, 19}_0 ∧ p_361) -> ( b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ b^{19, 20}_0) c in CNF: c -b^{19, 19}_2 ∨ -b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ -p_361 ∨ b^{19, 20}_2 c -b^{19, 19}_2 ∨ -b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ -p_361 ∨ -b^{19, 20}_1 c -b^{19, 19}_2 ∨ -b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ -p_361 ∨ b^{19, 20}_0 c in DIMACS: -13424 -13425 13426 -361 13427 0 -13424 -13425 13426 -361 -13428 0 -13424 -13425 13426 -361 13429 0 c -1+1 --> 0 c ( b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ b^{19, 19}_0 ∧ p_361) -> (-b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ -b^{19, 20}_0) c in CNF: c -b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ -p_361 ∨ -b^{19, 20}_2 c -b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ -p_361 ∨ -b^{19, 20}_1 c -b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ -p_361 ∨ -b^{19, 20}_0 c in DIMACS: -13424 13425 -13426 -361 -13427 0 -13424 13425 -13426 -361 -13428 0 -13424 13425 -13426 -361 -13429 0 c 0+1 --> 1 c (-b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ -b^{19, 19}_0 ∧ p_361) -> (-b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ b^{19, 20}_0) c in CNF: c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ -p_361 ∨ -b^{19, 20}_2 c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ -p_361 ∨ -b^{19, 20}_1 c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ -p_361 ∨ b^{19, 20}_0 c in DIMACS: 13424 13425 13426 -361 -13427 0 13424 13425 13426 -361 -13428 0 13424 13425 13426 -361 13429 0 c 1+1 --> 2 c (-b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ b^{19, 19}_0 ∧ p_361) -> (-b^{19, 20}_2 ∧ b^{19, 20}_1 ∧ -b^{19, 20}_0) c in CNF: c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ -p_361 ∨ -b^{19, 20}_2 c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ -p_361 ∨ b^{19, 20}_1 c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ -p_361 ∨ -b^{19, 20}_0 c in DIMACS: 13424 13425 -13426 -361 -13427 0 13424 13425 -13426 -361 13428 0 13424 13425 -13426 -361 -13429 0 c 2+1 --> break c (-b^{19, 19}_2 ∧ b^{19, 19}_1 ∧ -b^{19, 19}_0 ∧ p_361) -> break c in CNF: c b^{19, 19}_2 ∨ -b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ -p_361 ∨ break c in DIMACS: 13424 -13425 13426 -361 1162 0 c 2-1 --> 1 c (-b^{19, 19}_2 ∧ b^{19, 19}_1 ∧ -b^{19, 19}_0 ∧ -p_361) -> (-b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ b^{19, 20}_0) c in CNF: c b^{19, 19}_2 ∨ -b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ p_361 ∨ -b^{19, 20}_2 c b^{19, 19}_2 ∨ -b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ p_361 ∨ -b^{19, 20}_1 c b^{19, 19}_2 ∨ -b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ p_361 ∨ b^{19, 20}_0 c in DIMACS: 13424 -13425 13426 361 -13427 0 13424 -13425 13426 361 -13428 0 13424 -13425 13426 361 13429 0 c 1-1 --> 0 c (-b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ b^{19, 19}_0 ∧ -p_361) -> (-b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ -b^{19, 20}_0) c in CNF: c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ p_361 ∨ -b^{19, 20}_2 c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ p_361 ∨ -b^{19, 20}_1 c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ p_361 ∨ -b^{19, 20}_0 c in DIMACS: 13424 13425 -13426 361 -13427 0 13424 13425 -13426 361 -13428 0 13424 13425 -13426 361 -13429 0 c 0-1 --> -1 c (-b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ -b^{19, 19}_0 ∧ -p_361) -> ( b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ b^{19, 20}_0) c in CNF: c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ p_361 ∨ b^{19, 20}_2 c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ p_361 ∨ -b^{19, 20}_1 c b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ p_361 ∨ b^{19, 20}_0 c in DIMACS: 13424 13425 13426 361 13427 0 13424 13425 13426 361 -13428 0 13424 13425 13426 361 13429 0 c -1-1 --> -2 c ( b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ b^{19, 19}_0 ∧ -p_361) -> ( b^{19, 20}_2 ∧ b^{19, 20}_1 ∧ -b^{19, 20}_0) c in CNF: c -b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ p_361 ∨ b^{19, 20}_2 c -b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ p_361 ∨ b^{19, 20}_1 c -b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ p_361 ∨ -b^{19, 20}_0 c in DIMACS: -13424 13425 -13426 361 13427 0 -13424 13425 -13426 361 13428 0 -13424 13425 -13426 361 -13429 0 c -2-1 --> break c ( b^{19, 19}_2 ∧ b^{19, 19}_1 ∧ -b^{19, 19}_0 ∧ -p_361) -> break c in CNF: c -b^{19, 19}_2 ∨ -b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ p_361 ∨ break c in DIMACS: -13424 -13425 13426 361 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 19}_2 ∧ -b^{19, 19}_1 ∧ -b^{19, 19}_0 ∧ true) c in CNF: c -b^{19, 19}_2 ∨ b^{19, 19}_1 ∨ b^{19, 19}_0 ∨ false c in DIMACS: -13424 13425 13426 0 c 3 does not represent an automaton state. c -(-b^{19, 19}_2 ∧ b^{19, 19}_1 ∧ b^{19, 19}_0 ∧ true) c in CNF: c b^{19, 19}_2 ∨ -b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ false c in DIMACS: 13424 -13425 -13426 0 c -3 does not represent an automaton state. c -( b^{19, 19}_2 ∧ b^{19, 19}_1 ∧ b^{19, 19}_0 ∧ true) c in CNF: c -b^{19, 19}_2 ∨ -b^{19, 19}_1 ∨ -b^{19, 19}_0 ∨ false c in DIMACS: -13424 -13425 -13426 0 c i = 20 c -2+1 --> -1 c ( b^{19, 20}_2 ∧ b^{19, 20}_1 ∧ -b^{19, 20}_0 ∧ p_380) -> ( b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ b^{19, 21}_0) c in CNF: c -b^{19, 20}_2 ∨ -b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ -p_380 ∨ b^{19, 21}_2 c -b^{19, 20}_2 ∨ -b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ -p_380 ∨ -b^{19, 21}_1 c -b^{19, 20}_2 ∨ -b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ -p_380 ∨ b^{19, 21}_0 c in DIMACS: -13427 -13428 13429 -380 13430 0 -13427 -13428 13429 -380 -13431 0 -13427 -13428 13429 -380 13432 0 c -1+1 --> 0 c ( b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ b^{19, 20}_0 ∧ p_380) -> (-b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ -b^{19, 21}_0) c in CNF: c -b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ -p_380 ∨ -b^{19, 21}_2 c -b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ -p_380 ∨ -b^{19, 21}_1 c -b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ -p_380 ∨ -b^{19, 21}_0 c in DIMACS: -13427 13428 -13429 -380 -13430 0 -13427 13428 -13429 -380 -13431 0 -13427 13428 -13429 -380 -13432 0 c 0+1 --> 1 c (-b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ -b^{19, 20}_0 ∧ p_380) -> (-b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ b^{19, 21}_0) c in CNF: c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ -p_380 ∨ -b^{19, 21}_2 c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ -p_380 ∨ -b^{19, 21}_1 c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ -p_380 ∨ b^{19, 21}_0 c in DIMACS: 13427 13428 13429 -380 -13430 0 13427 13428 13429 -380 -13431 0 13427 13428 13429 -380 13432 0 c 1+1 --> 2 c (-b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ b^{19, 20}_0 ∧ p_380) -> (-b^{19, 21}_2 ∧ b^{19, 21}_1 ∧ -b^{19, 21}_0) c in CNF: c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ -p_380 ∨ -b^{19, 21}_2 c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ -p_380 ∨ b^{19, 21}_1 c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ -p_380 ∨ -b^{19, 21}_0 c in DIMACS: 13427 13428 -13429 -380 -13430 0 13427 13428 -13429 -380 13431 0 13427 13428 -13429 -380 -13432 0 c 2+1 --> break c (-b^{19, 20}_2 ∧ b^{19, 20}_1 ∧ -b^{19, 20}_0 ∧ p_380) -> break c in CNF: c b^{19, 20}_2 ∨ -b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ -p_380 ∨ break c in DIMACS: 13427 -13428 13429 -380 1162 0 c 2-1 --> 1 c (-b^{19, 20}_2 ∧ b^{19, 20}_1 ∧ -b^{19, 20}_0 ∧ -p_380) -> (-b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ b^{19, 21}_0) c in CNF: c b^{19, 20}_2 ∨ -b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ p_380 ∨ -b^{19, 21}_2 c b^{19, 20}_2 ∨ -b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ p_380 ∨ -b^{19, 21}_1 c b^{19, 20}_2 ∨ -b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ p_380 ∨ b^{19, 21}_0 c in DIMACS: 13427 -13428 13429 380 -13430 0 13427 -13428 13429 380 -13431 0 13427 -13428 13429 380 13432 0 c 1-1 --> 0 c (-b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ b^{19, 20}_0 ∧ -p_380) -> (-b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ -b^{19, 21}_0) c in CNF: c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ p_380 ∨ -b^{19, 21}_2 c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ p_380 ∨ -b^{19, 21}_1 c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ p_380 ∨ -b^{19, 21}_0 c in DIMACS: 13427 13428 -13429 380 -13430 0 13427 13428 -13429 380 -13431 0 13427 13428 -13429 380 -13432 0 c 0-1 --> -1 c (-b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ -b^{19, 20}_0 ∧ -p_380) -> ( b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ b^{19, 21}_0) c in CNF: c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ p_380 ∨ b^{19, 21}_2 c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ p_380 ∨ -b^{19, 21}_1 c b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ p_380 ∨ b^{19, 21}_0 c in DIMACS: 13427 13428 13429 380 13430 0 13427 13428 13429 380 -13431 0 13427 13428 13429 380 13432 0 c -1-1 --> -2 c ( b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ b^{19, 20}_0 ∧ -p_380) -> ( b^{19, 21}_2 ∧ b^{19, 21}_1 ∧ -b^{19, 21}_0) c in CNF: c -b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ p_380 ∨ b^{19, 21}_2 c -b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ p_380 ∨ b^{19, 21}_1 c -b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ p_380 ∨ -b^{19, 21}_0 c in DIMACS: -13427 13428 -13429 380 13430 0 -13427 13428 -13429 380 13431 0 -13427 13428 -13429 380 -13432 0 c -2-1 --> break c ( b^{19, 20}_2 ∧ b^{19, 20}_1 ∧ -b^{19, 20}_0 ∧ -p_380) -> break c in CNF: c -b^{19, 20}_2 ∨ -b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ p_380 ∨ break c in DIMACS: -13427 -13428 13429 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 20}_2 ∧ -b^{19, 20}_1 ∧ -b^{19, 20}_0 ∧ true) c in CNF: c -b^{19, 20}_2 ∨ b^{19, 20}_1 ∨ b^{19, 20}_0 ∨ false c in DIMACS: -13427 13428 13429 0 c 3 does not represent an automaton state. c -(-b^{19, 20}_2 ∧ b^{19, 20}_1 ∧ b^{19, 20}_0 ∧ true) c in CNF: c b^{19, 20}_2 ∨ -b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ false c in DIMACS: 13427 -13428 -13429 0 c -3 does not represent an automaton state. c -( b^{19, 20}_2 ∧ b^{19, 20}_1 ∧ b^{19, 20}_0 ∧ true) c in CNF: c -b^{19, 20}_2 ∨ -b^{19, 20}_1 ∨ -b^{19, 20}_0 ∨ false c in DIMACS: -13427 -13428 -13429 0 c i = 21 c -2+1 --> -1 c ( b^{19, 21}_2 ∧ b^{19, 21}_1 ∧ -b^{19, 21}_0 ∧ p_399) -> ( b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ b^{19, 22}_0) c in CNF: c -b^{19, 21}_2 ∨ -b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ -p_399 ∨ b^{19, 22}_2 c -b^{19, 21}_2 ∨ -b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ -p_399 ∨ -b^{19, 22}_1 c -b^{19, 21}_2 ∨ -b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ -p_399 ∨ b^{19, 22}_0 c in DIMACS: -13430 -13431 13432 -399 13433 0 -13430 -13431 13432 -399 -13434 0 -13430 -13431 13432 -399 13435 0 c -1+1 --> 0 c ( b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ b^{19, 21}_0 ∧ p_399) -> (-b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ -b^{19, 22}_0) c in CNF: c -b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ -p_399 ∨ -b^{19, 22}_2 c -b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ -p_399 ∨ -b^{19, 22}_1 c -b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ -p_399 ∨ -b^{19, 22}_0 c in DIMACS: -13430 13431 -13432 -399 -13433 0 -13430 13431 -13432 -399 -13434 0 -13430 13431 -13432 -399 -13435 0 c 0+1 --> 1 c (-b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ -b^{19, 21}_0 ∧ p_399) -> (-b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ b^{19, 22}_0) c in CNF: c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ -p_399 ∨ -b^{19, 22}_2 c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ -p_399 ∨ -b^{19, 22}_1 c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ -p_399 ∨ b^{19, 22}_0 c in DIMACS: 13430 13431 13432 -399 -13433 0 13430 13431 13432 -399 -13434 0 13430 13431 13432 -399 13435 0 c 1+1 --> 2 c (-b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ b^{19, 21}_0 ∧ p_399) -> (-b^{19, 22}_2 ∧ b^{19, 22}_1 ∧ -b^{19, 22}_0) c in CNF: c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ -p_399 ∨ -b^{19, 22}_2 c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ -p_399 ∨ b^{19, 22}_1 c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ -p_399 ∨ -b^{19, 22}_0 c in DIMACS: 13430 13431 -13432 -399 -13433 0 13430 13431 -13432 -399 13434 0 13430 13431 -13432 -399 -13435 0 c 2+1 --> break c (-b^{19, 21}_2 ∧ b^{19, 21}_1 ∧ -b^{19, 21}_0 ∧ p_399) -> break c in CNF: c b^{19, 21}_2 ∨ -b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ -p_399 ∨ break c in DIMACS: 13430 -13431 13432 -399 1162 0 c 2-1 --> 1 c (-b^{19, 21}_2 ∧ b^{19, 21}_1 ∧ -b^{19, 21}_0 ∧ -p_399) -> (-b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ b^{19, 22}_0) c in CNF: c b^{19, 21}_2 ∨ -b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ p_399 ∨ -b^{19, 22}_2 c b^{19, 21}_2 ∨ -b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ p_399 ∨ -b^{19, 22}_1 c b^{19, 21}_2 ∨ -b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ p_399 ∨ b^{19, 22}_0 c in DIMACS: 13430 -13431 13432 399 -13433 0 13430 -13431 13432 399 -13434 0 13430 -13431 13432 399 13435 0 c 1-1 --> 0 c (-b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ b^{19, 21}_0 ∧ -p_399) -> (-b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ -b^{19, 22}_0) c in CNF: c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ p_399 ∨ -b^{19, 22}_2 c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ p_399 ∨ -b^{19, 22}_1 c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ p_399 ∨ -b^{19, 22}_0 c in DIMACS: 13430 13431 -13432 399 -13433 0 13430 13431 -13432 399 -13434 0 13430 13431 -13432 399 -13435 0 c 0-1 --> -1 c (-b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ -b^{19, 21}_0 ∧ -p_399) -> ( b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ b^{19, 22}_0) c in CNF: c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ p_399 ∨ b^{19, 22}_2 c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ p_399 ∨ -b^{19, 22}_1 c b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ p_399 ∨ b^{19, 22}_0 c in DIMACS: 13430 13431 13432 399 13433 0 13430 13431 13432 399 -13434 0 13430 13431 13432 399 13435 0 c -1-1 --> -2 c ( b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ b^{19, 21}_0 ∧ -p_399) -> ( b^{19, 22}_2 ∧ b^{19, 22}_1 ∧ -b^{19, 22}_0) c in CNF: c -b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ p_399 ∨ b^{19, 22}_2 c -b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ p_399 ∨ b^{19, 22}_1 c -b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ p_399 ∨ -b^{19, 22}_0 c in DIMACS: -13430 13431 -13432 399 13433 0 -13430 13431 -13432 399 13434 0 -13430 13431 -13432 399 -13435 0 c -2-1 --> break c ( b^{19, 21}_2 ∧ b^{19, 21}_1 ∧ -b^{19, 21}_0 ∧ -p_399) -> break c in CNF: c -b^{19, 21}_2 ∨ -b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ p_399 ∨ break c in DIMACS: -13430 -13431 13432 399 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 21}_2 ∧ -b^{19, 21}_1 ∧ -b^{19, 21}_0 ∧ true) c in CNF: c -b^{19, 21}_2 ∨ b^{19, 21}_1 ∨ b^{19, 21}_0 ∨ false c in DIMACS: -13430 13431 13432 0 c 3 does not represent an automaton state. c -(-b^{19, 21}_2 ∧ b^{19, 21}_1 ∧ b^{19, 21}_0 ∧ true) c in CNF: c b^{19, 21}_2 ∨ -b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ false c in DIMACS: 13430 -13431 -13432 0 c -3 does not represent an automaton state. c -( b^{19, 21}_2 ∧ b^{19, 21}_1 ∧ b^{19, 21}_0 ∧ true) c in CNF: c -b^{19, 21}_2 ∨ -b^{19, 21}_1 ∨ -b^{19, 21}_0 ∨ false c in DIMACS: -13430 -13431 -13432 0 c i = 22 c -2+1 --> -1 c ( b^{19, 22}_2 ∧ b^{19, 22}_1 ∧ -b^{19, 22}_0 ∧ p_418) -> ( b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ b^{19, 23}_0) c in CNF: c -b^{19, 22}_2 ∨ -b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ -p_418 ∨ b^{19, 23}_2 c -b^{19, 22}_2 ∨ -b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ -p_418 ∨ -b^{19, 23}_1 c -b^{19, 22}_2 ∨ -b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ -p_418 ∨ b^{19, 23}_0 c in DIMACS: -13433 -13434 13435 -418 13436 0 -13433 -13434 13435 -418 -13437 0 -13433 -13434 13435 -418 13438 0 c -1+1 --> 0 c ( b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ b^{19, 22}_0 ∧ p_418) -> (-b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ -b^{19, 23}_0) c in CNF: c -b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ -p_418 ∨ -b^{19, 23}_2 c -b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ -p_418 ∨ -b^{19, 23}_1 c -b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ -p_418 ∨ -b^{19, 23}_0 c in DIMACS: -13433 13434 -13435 -418 -13436 0 -13433 13434 -13435 -418 -13437 0 -13433 13434 -13435 -418 -13438 0 c 0+1 --> 1 c (-b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ -b^{19, 22}_0 ∧ p_418) -> (-b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ b^{19, 23}_0) c in CNF: c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ -p_418 ∨ -b^{19, 23}_2 c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ -p_418 ∨ -b^{19, 23}_1 c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ -p_418 ∨ b^{19, 23}_0 c in DIMACS: 13433 13434 13435 -418 -13436 0 13433 13434 13435 -418 -13437 0 13433 13434 13435 -418 13438 0 c 1+1 --> 2 c (-b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ b^{19, 22}_0 ∧ p_418) -> (-b^{19, 23}_2 ∧ b^{19, 23}_1 ∧ -b^{19, 23}_0) c in CNF: c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ -p_418 ∨ -b^{19, 23}_2 c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ -p_418 ∨ b^{19, 23}_1 c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ -p_418 ∨ -b^{19, 23}_0 c in DIMACS: 13433 13434 -13435 -418 -13436 0 13433 13434 -13435 -418 13437 0 13433 13434 -13435 -418 -13438 0 c 2+1 --> break c (-b^{19, 22}_2 ∧ b^{19, 22}_1 ∧ -b^{19, 22}_0 ∧ p_418) -> break c in CNF: c b^{19, 22}_2 ∨ -b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ -p_418 ∨ break c in DIMACS: 13433 -13434 13435 -418 1162 0 c 2-1 --> 1 c (-b^{19, 22}_2 ∧ b^{19, 22}_1 ∧ -b^{19, 22}_0 ∧ -p_418) -> (-b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ b^{19, 23}_0) c in CNF: c b^{19, 22}_2 ∨ -b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ p_418 ∨ -b^{19, 23}_2 c b^{19, 22}_2 ∨ -b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ p_418 ∨ -b^{19, 23}_1 c b^{19, 22}_2 ∨ -b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ p_418 ∨ b^{19, 23}_0 c in DIMACS: 13433 -13434 13435 418 -13436 0 13433 -13434 13435 418 -13437 0 13433 -13434 13435 418 13438 0 c 1-1 --> 0 c (-b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ b^{19, 22}_0 ∧ -p_418) -> (-b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ -b^{19, 23}_0) c in CNF: c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ p_418 ∨ -b^{19, 23}_2 c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ p_418 ∨ -b^{19, 23}_1 c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ p_418 ∨ -b^{19, 23}_0 c in DIMACS: 13433 13434 -13435 418 -13436 0 13433 13434 -13435 418 -13437 0 13433 13434 -13435 418 -13438 0 c 0-1 --> -1 c (-b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ -b^{19, 22}_0 ∧ -p_418) -> ( b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ b^{19, 23}_0) c in CNF: c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ p_418 ∨ b^{19, 23}_2 c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ p_418 ∨ -b^{19, 23}_1 c b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ p_418 ∨ b^{19, 23}_0 c in DIMACS: 13433 13434 13435 418 13436 0 13433 13434 13435 418 -13437 0 13433 13434 13435 418 13438 0 c -1-1 --> -2 c ( b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ b^{19, 22}_0 ∧ -p_418) -> ( b^{19, 23}_2 ∧ b^{19, 23}_1 ∧ -b^{19, 23}_0) c in CNF: c -b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ p_418 ∨ b^{19, 23}_2 c -b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ p_418 ∨ b^{19, 23}_1 c -b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ p_418 ∨ -b^{19, 23}_0 c in DIMACS: -13433 13434 -13435 418 13436 0 -13433 13434 -13435 418 13437 0 -13433 13434 -13435 418 -13438 0 c -2-1 --> break c ( b^{19, 22}_2 ∧ b^{19, 22}_1 ∧ -b^{19, 22}_0 ∧ -p_418) -> break c in CNF: c -b^{19, 22}_2 ∨ -b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ p_418 ∨ break c in DIMACS: -13433 -13434 13435 418 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 22}_2 ∧ -b^{19, 22}_1 ∧ -b^{19, 22}_0 ∧ true) c in CNF: c -b^{19, 22}_2 ∨ b^{19, 22}_1 ∨ b^{19, 22}_0 ∨ false c in DIMACS: -13433 13434 13435 0 c 3 does not represent an automaton state. c -(-b^{19, 22}_2 ∧ b^{19, 22}_1 ∧ b^{19, 22}_0 ∧ true) c in CNF: c b^{19, 22}_2 ∨ -b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ false c in DIMACS: 13433 -13434 -13435 0 c -3 does not represent an automaton state. c -( b^{19, 22}_2 ∧ b^{19, 22}_1 ∧ b^{19, 22}_0 ∧ true) c in CNF: c -b^{19, 22}_2 ∨ -b^{19, 22}_1 ∨ -b^{19, 22}_0 ∨ false c in DIMACS: -13433 -13434 -13435 0 c i = 23 c -2+1 --> -1 c ( b^{19, 23}_2 ∧ b^{19, 23}_1 ∧ -b^{19, 23}_0 ∧ p_437) -> ( b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ b^{19, 24}_0) c in CNF: c -b^{19, 23}_2 ∨ -b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ -p_437 ∨ b^{19, 24}_2 c -b^{19, 23}_2 ∨ -b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ -p_437 ∨ -b^{19, 24}_1 c -b^{19, 23}_2 ∨ -b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ -p_437 ∨ b^{19, 24}_0 c in DIMACS: -13436 -13437 13438 -437 13439 0 -13436 -13437 13438 -437 -13440 0 -13436 -13437 13438 -437 13441 0 c -1+1 --> 0 c ( b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ b^{19, 23}_0 ∧ p_437) -> (-b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ -b^{19, 24}_0) c in CNF: c -b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ -p_437 ∨ -b^{19, 24}_2 c -b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ -p_437 ∨ -b^{19, 24}_1 c -b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ -p_437 ∨ -b^{19, 24}_0 c in DIMACS: -13436 13437 -13438 -437 -13439 0 -13436 13437 -13438 -437 -13440 0 -13436 13437 -13438 -437 -13441 0 c 0+1 --> 1 c (-b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ -b^{19, 23}_0 ∧ p_437) -> (-b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ b^{19, 24}_0) c in CNF: c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ -p_437 ∨ -b^{19, 24}_2 c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ -p_437 ∨ -b^{19, 24}_1 c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ -p_437 ∨ b^{19, 24}_0 c in DIMACS: 13436 13437 13438 -437 -13439 0 13436 13437 13438 -437 -13440 0 13436 13437 13438 -437 13441 0 c 1+1 --> 2 c (-b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ b^{19, 23}_0 ∧ p_437) -> (-b^{19, 24}_2 ∧ b^{19, 24}_1 ∧ -b^{19, 24}_0) c in CNF: c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ -p_437 ∨ -b^{19, 24}_2 c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ -p_437 ∨ b^{19, 24}_1 c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ -p_437 ∨ -b^{19, 24}_0 c in DIMACS: 13436 13437 -13438 -437 -13439 0 13436 13437 -13438 -437 13440 0 13436 13437 -13438 -437 -13441 0 c 2+1 --> break c (-b^{19, 23}_2 ∧ b^{19, 23}_1 ∧ -b^{19, 23}_0 ∧ p_437) -> break c in CNF: c b^{19, 23}_2 ∨ -b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ -p_437 ∨ break c in DIMACS: 13436 -13437 13438 -437 1162 0 c 2-1 --> 1 c (-b^{19, 23}_2 ∧ b^{19, 23}_1 ∧ -b^{19, 23}_0 ∧ -p_437) -> (-b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ b^{19, 24}_0) c in CNF: c b^{19, 23}_2 ∨ -b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ p_437 ∨ -b^{19, 24}_2 c b^{19, 23}_2 ∨ -b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ p_437 ∨ -b^{19, 24}_1 c b^{19, 23}_2 ∨ -b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ p_437 ∨ b^{19, 24}_0 c in DIMACS: 13436 -13437 13438 437 -13439 0 13436 -13437 13438 437 -13440 0 13436 -13437 13438 437 13441 0 c 1-1 --> 0 c (-b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ b^{19, 23}_0 ∧ -p_437) -> (-b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ -b^{19, 24}_0) c in CNF: c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ p_437 ∨ -b^{19, 24}_2 c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ p_437 ∨ -b^{19, 24}_1 c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ p_437 ∨ -b^{19, 24}_0 c in DIMACS: 13436 13437 -13438 437 -13439 0 13436 13437 -13438 437 -13440 0 13436 13437 -13438 437 -13441 0 c 0-1 --> -1 c (-b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ -b^{19, 23}_0 ∧ -p_437) -> ( b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ b^{19, 24}_0) c in CNF: c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ p_437 ∨ b^{19, 24}_2 c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ p_437 ∨ -b^{19, 24}_1 c b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ p_437 ∨ b^{19, 24}_0 c in DIMACS: 13436 13437 13438 437 13439 0 13436 13437 13438 437 -13440 0 13436 13437 13438 437 13441 0 c -1-1 --> -2 c ( b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ b^{19, 23}_0 ∧ -p_437) -> ( b^{19, 24}_2 ∧ b^{19, 24}_1 ∧ -b^{19, 24}_0) c in CNF: c -b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ p_437 ∨ b^{19, 24}_2 c -b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ p_437 ∨ b^{19, 24}_1 c -b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ p_437 ∨ -b^{19, 24}_0 c in DIMACS: -13436 13437 -13438 437 13439 0 -13436 13437 -13438 437 13440 0 -13436 13437 -13438 437 -13441 0 c -2-1 --> break c ( b^{19, 23}_2 ∧ b^{19, 23}_1 ∧ -b^{19, 23}_0 ∧ -p_437) -> break c in CNF: c -b^{19, 23}_2 ∨ -b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ p_437 ∨ break c in DIMACS: -13436 -13437 13438 437 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 23}_2 ∧ -b^{19, 23}_1 ∧ -b^{19, 23}_0 ∧ true) c in CNF: c -b^{19, 23}_2 ∨ b^{19, 23}_1 ∨ b^{19, 23}_0 ∨ false c in DIMACS: -13436 13437 13438 0 c 3 does not represent an automaton state. c -(-b^{19, 23}_2 ∧ b^{19, 23}_1 ∧ b^{19, 23}_0 ∧ true) c in CNF: c b^{19, 23}_2 ∨ -b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ false c in DIMACS: 13436 -13437 -13438 0 c -3 does not represent an automaton state. c -( b^{19, 23}_2 ∧ b^{19, 23}_1 ∧ b^{19, 23}_0 ∧ true) c in CNF: c -b^{19, 23}_2 ∨ -b^{19, 23}_1 ∨ -b^{19, 23}_0 ∨ false c in DIMACS: -13436 -13437 -13438 0 c i = 24 c -2+1 --> -1 c ( b^{19, 24}_2 ∧ b^{19, 24}_1 ∧ -b^{19, 24}_0 ∧ p_456) -> ( b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ b^{19, 25}_0) c in CNF: c -b^{19, 24}_2 ∨ -b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ -p_456 ∨ b^{19, 25}_2 c -b^{19, 24}_2 ∨ -b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ -p_456 ∨ -b^{19, 25}_1 c -b^{19, 24}_2 ∨ -b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ -p_456 ∨ b^{19, 25}_0 c in DIMACS: -13439 -13440 13441 -456 13442 0 -13439 -13440 13441 -456 -13443 0 -13439 -13440 13441 -456 13444 0 c -1+1 --> 0 c ( b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ b^{19, 24}_0 ∧ p_456) -> (-b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ -b^{19, 25}_0) c in CNF: c -b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ -p_456 ∨ -b^{19, 25}_2 c -b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ -p_456 ∨ -b^{19, 25}_1 c -b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ -p_456 ∨ -b^{19, 25}_0 c in DIMACS: -13439 13440 -13441 -456 -13442 0 -13439 13440 -13441 -456 -13443 0 -13439 13440 -13441 -456 -13444 0 c 0+1 --> 1 c (-b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ -b^{19, 24}_0 ∧ p_456) -> (-b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ b^{19, 25}_0) c in CNF: c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ -p_456 ∨ -b^{19, 25}_2 c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ -p_456 ∨ -b^{19, 25}_1 c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ -p_456 ∨ b^{19, 25}_0 c in DIMACS: 13439 13440 13441 -456 -13442 0 13439 13440 13441 -456 -13443 0 13439 13440 13441 -456 13444 0 c 1+1 --> 2 c (-b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ b^{19, 24}_0 ∧ p_456) -> (-b^{19, 25}_2 ∧ b^{19, 25}_1 ∧ -b^{19, 25}_0) c in CNF: c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ -p_456 ∨ -b^{19, 25}_2 c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ -p_456 ∨ b^{19, 25}_1 c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ -p_456 ∨ -b^{19, 25}_0 c in DIMACS: 13439 13440 -13441 -456 -13442 0 13439 13440 -13441 -456 13443 0 13439 13440 -13441 -456 -13444 0 c 2+1 --> break c (-b^{19, 24}_2 ∧ b^{19, 24}_1 ∧ -b^{19, 24}_0 ∧ p_456) -> break c in CNF: c b^{19, 24}_2 ∨ -b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ -p_456 ∨ break c in DIMACS: 13439 -13440 13441 -456 1162 0 c 2-1 --> 1 c (-b^{19, 24}_2 ∧ b^{19, 24}_1 ∧ -b^{19, 24}_0 ∧ -p_456) -> (-b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ b^{19, 25}_0) c in CNF: c b^{19, 24}_2 ∨ -b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ p_456 ∨ -b^{19, 25}_2 c b^{19, 24}_2 ∨ -b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ p_456 ∨ -b^{19, 25}_1 c b^{19, 24}_2 ∨ -b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ p_456 ∨ b^{19, 25}_0 c in DIMACS: 13439 -13440 13441 456 -13442 0 13439 -13440 13441 456 -13443 0 13439 -13440 13441 456 13444 0 c 1-1 --> 0 c (-b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ b^{19, 24}_0 ∧ -p_456) -> (-b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ -b^{19, 25}_0) c in CNF: c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ p_456 ∨ -b^{19, 25}_2 c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ p_456 ∨ -b^{19, 25}_1 c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ p_456 ∨ -b^{19, 25}_0 c in DIMACS: 13439 13440 -13441 456 -13442 0 13439 13440 -13441 456 -13443 0 13439 13440 -13441 456 -13444 0 c 0-1 --> -1 c (-b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ -b^{19, 24}_0 ∧ -p_456) -> ( b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ b^{19, 25}_0) c in CNF: c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ p_456 ∨ b^{19, 25}_2 c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ p_456 ∨ -b^{19, 25}_1 c b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ p_456 ∨ b^{19, 25}_0 c in DIMACS: 13439 13440 13441 456 13442 0 13439 13440 13441 456 -13443 0 13439 13440 13441 456 13444 0 c -1-1 --> -2 c ( b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ b^{19, 24}_0 ∧ -p_456) -> ( b^{19, 25}_2 ∧ b^{19, 25}_1 ∧ -b^{19, 25}_0) c in CNF: c -b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ p_456 ∨ b^{19, 25}_2 c -b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ p_456 ∨ b^{19, 25}_1 c -b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ p_456 ∨ -b^{19, 25}_0 c in DIMACS: -13439 13440 -13441 456 13442 0 -13439 13440 -13441 456 13443 0 -13439 13440 -13441 456 -13444 0 c -2-1 --> break c ( b^{19, 24}_2 ∧ b^{19, 24}_1 ∧ -b^{19, 24}_0 ∧ -p_456) -> break c in CNF: c -b^{19, 24}_2 ∨ -b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ p_456 ∨ break c in DIMACS: -13439 -13440 13441 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 24}_2 ∧ -b^{19, 24}_1 ∧ -b^{19, 24}_0 ∧ true) c in CNF: c -b^{19, 24}_2 ∨ b^{19, 24}_1 ∨ b^{19, 24}_0 ∨ false c in DIMACS: -13439 13440 13441 0 c 3 does not represent an automaton state. c -(-b^{19, 24}_2 ∧ b^{19, 24}_1 ∧ b^{19, 24}_0 ∧ true) c in CNF: c b^{19, 24}_2 ∨ -b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ false c in DIMACS: 13439 -13440 -13441 0 c -3 does not represent an automaton state. c -( b^{19, 24}_2 ∧ b^{19, 24}_1 ∧ b^{19, 24}_0 ∧ true) c in CNF: c -b^{19, 24}_2 ∨ -b^{19, 24}_1 ∨ -b^{19, 24}_0 ∨ false c in DIMACS: -13439 -13440 -13441 0 c i = 25 c -2+1 --> -1 c ( b^{19, 25}_2 ∧ b^{19, 25}_1 ∧ -b^{19, 25}_0 ∧ p_475) -> ( b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ b^{19, 26}_0) c in CNF: c -b^{19, 25}_2 ∨ -b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ -p_475 ∨ b^{19, 26}_2 c -b^{19, 25}_2 ∨ -b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ -p_475 ∨ -b^{19, 26}_1 c -b^{19, 25}_2 ∨ -b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ -p_475 ∨ b^{19, 26}_0 c in DIMACS: -13442 -13443 13444 -475 13445 0 -13442 -13443 13444 -475 -13446 0 -13442 -13443 13444 -475 13447 0 c -1+1 --> 0 c ( b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ b^{19, 25}_0 ∧ p_475) -> (-b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ -b^{19, 26}_0) c in CNF: c -b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ -p_475 ∨ -b^{19, 26}_2 c -b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ -p_475 ∨ -b^{19, 26}_1 c -b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ -p_475 ∨ -b^{19, 26}_0 c in DIMACS: -13442 13443 -13444 -475 -13445 0 -13442 13443 -13444 -475 -13446 0 -13442 13443 -13444 -475 -13447 0 c 0+1 --> 1 c (-b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ -b^{19, 25}_0 ∧ p_475) -> (-b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ b^{19, 26}_0) c in CNF: c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ -p_475 ∨ -b^{19, 26}_2 c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ -p_475 ∨ -b^{19, 26}_1 c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ -p_475 ∨ b^{19, 26}_0 c in DIMACS: 13442 13443 13444 -475 -13445 0 13442 13443 13444 -475 -13446 0 13442 13443 13444 -475 13447 0 c 1+1 --> 2 c (-b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ b^{19, 25}_0 ∧ p_475) -> (-b^{19, 26}_2 ∧ b^{19, 26}_1 ∧ -b^{19, 26}_0) c in CNF: c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ -p_475 ∨ -b^{19, 26}_2 c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ -p_475 ∨ b^{19, 26}_1 c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ -p_475 ∨ -b^{19, 26}_0 c in DIMACS: 13442 13443 -13444 -475 -13445 0 13442 13443 -13444 -475 13446 0 13442 13443 -13444 -475 -13447 0 c 2+1 --> break c (-b^{19, 25}_2 ∧ b^{19, 25}_1 ∧ -b^{19, 25}_0 ∧ p_475) -> break c in CNF: c b^{19, 25}_2 ∨ -b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ -p_475 ∨ break c in DIMACS: 13442 -13443 13444 -475 1162 0 c 2-1 --> 1 c (-b^{19, 25}_2 ∧ b^{19, 25}_1 ∧ -b^{19, 25}_0 ∧ -p_475) -> (-b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ b^{19, 26}_0) c in CNF: c b^{19, 25}_2 ∨ -b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ p_475 ∨ -b^{19, 26}_2 c b^{19, 25}_2 ∨ -b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ p_475 ∨ -b^{19, 26}_1 c b^{19, 25}_2 ∨ -b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ p_475 ∨ b^{19, 26}_0 c in DIMACS: 13442 -13443 13444 475 -13445 0 13442 -13443 13444 475 -13446 0 13442 -13443 13444 475 13447 0 c 1-1 --> 0 c (-b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ b^{19, 25}_0 ∧ -p_475) -> (-b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ -b^{19, 26}_0) c in CNF: c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ p_475 ∨ -b^{19, 26}_2 c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ p_475 ∨ -b^{19, 26}_1 c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ p_475 ∨ -b^{19, 26}_0 c in DIMACS: 13442 13443 -13444 475 -13445 0 13442 13443 -13444 475 -13446 0 13442 13443 -13444 475 -13447 0 c 0-1 --> -1 c (-b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ -b^{19, 25}_0 ∧ -p_475) -> ( b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ b^{19, 26}_0) c in CNF: c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ p_475 ∨ b^{19, 26}_2 c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ p_475 ∨ -b^{19, 26}_1 c b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ p_475 ∨ b^{19, 26}_0 c in DIMACS: 13442 13443 13444 475 13445 0 13442 13443 13444 475 -13446 0 13442 13443 13444 475 13447 0 c -1-1 --> -2 c ( b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ b^{19, 25}_0 ∧ -p_475) -> ( b^{19, 26}_2 ∧ b^{19, 26}_1 ∧ -b^{19, 26}_0) c in CNF: c -b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ p_475 ∨ b^{19, 26}_2 c -b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ p_475 ∨ b^{19, 26}_1 c -b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ p_475 ∨ -b^{19, 26}_0 c in DIMACS: -13442 13443 -13444 475 13445 0 -13442 13443 -13444 475 13446 0 -13442 13443 -13444 475 -13447 0 c -2-1 --> break c ( b^{19, 25}_2 ∧ b^{19, 25}_1 ∧ -b^{19, 25}_0 ∧ -p_475) -> break c in CNF: c -b^{19, 25}_2 ∨ -b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ p_475 ∨ break c in DIMACS: -13442 -13443 13444 475 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 25}_2 ∧ -b^{19, 25}_1 ∧ -b^{19, 25}_0 ∧ true) c in CNF: c -b^{19, 25}_2 ∨ b^{19, 25}_1 ∨ b^{19, 25}_0 ∨ false c in DIMACS: -13442 13443 13444 0 c 3 does not represent an automaton state. c -(-b^{19, 25}_2 ∧ b^{19, 25}_1 ∧ b^{19, 25}_0 ∧ true) c in CNF: c b^{19, 25}_2 ∨ -b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ false c in DIMACS: 13442 -13443 -13444 0 c -3 does not represent an automaton state. c -( b^{19, 25}_2 ∧ b^{19, 25}_1 ∧ b^{19, 25}_0 ∧ true) c in CNF: c -b^{19, 25}_2 ∨ -b^{19, 25}_1 ∨ -b^{19, 25}_0 ∨ false c in DIMACS: -13442 -13443 -13444 0 c i = 26 c -2+1 --> -1 c ( b^{19, 26}_2 ∧ b^{19, 26}_1 ∧ -b^{19, 26}_0 ∧ p_494) -> ( b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ b^{19, 27}_0) c in CNF: c -b^{19, 26}_2 ∨ -b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ -p_494 ∨ b^{19, 27}_2 c -b^{19, 26}_2 ∨ -b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ -p_494 ∨ -b^{19, 27}_1 c -b^{19, 26}_2 ∨ -b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ -p_494 ∨ b^{19, 27}_0 c in DIMACS: -13445 -13446 13447 -494 13448 0 -13445 -13446 13447 -494 -13449 0 -13445 -13446 13447 -494 13450 0 c -1+1 --> 0 c ( b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ b^{19, 26}_0 ∧ p_494) -> (-b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ -b^{19, 27}_0) c in CNF: c -b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ -p_494 ∨ -b^{19, 27}_2 c -b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ -p_494 ∨ -b^{19, 27}_1 c -b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ -p_494 ∨ -b^{19, 27}_0 c in DIMACS: -13445 13446 -13447 -494 -13448 0 -13445 13446 -13447 -494 -13449 0 -13445 13446 -13447 -494 -13450 0 c 0+1 --> 1 c (-b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ -b^{19, 26}_0 ∧ p_494) -> (-b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ b^{19, 27}_0) c in CNF: c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ -p_494 ∨ -b^{19, 27}_2 c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ -p_494 ∨ -b^{19, 27}_1 c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ -p_494 ∨ b^{19, 27}_0 c in DIMACS: 13445 13446 13447 -494 -13448 0 13445 13446 13447 -494 -13449 0 13445 13446 13447 -494 13450 0 c 1+1 --> 2 c (-b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ b^{19, 26}_0 ∧ p_494) -> (-b^{19, 27}_2 ∧ b^{19, 27}_1 ∧ -b^{19, 27}_0) c in CNF: c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ -p_494 ∨ -b^{19, 27}_2 c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ -p_494 ∨ b^{19, 27}_1 c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ -p_494 ∨ -b^{19, 27}_0 c in DIMACS: 13445 13446 -13447 -494 -13448 0 13445 13446 -13447 -494 13449 0 13445 13446 -13447 -494 -13450 0 c 2+1 --> break c (-b^{19, 26}_2 ∧ b^{19, 26}_1 ∧ -b^{19, 26}_0 ∧ p_494) -> break c in CNF: c b^{19, 26}_2 ∨ -b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ -p_494 ∨ break c in DIMACS: 13445 -13446 13447 -494 1162 0 c 2-1 --> 1 c (-b^{19, 26}_2 ∧ b^{19, 26}_1 ∧ -b^{19, 26}_0 ∧ -p_494) -> (-b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ b^{19, 27}_0) c in CNF: c b^{19, 26}_2 ∨ -b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ p_494 ∨ -b^{19, 27}_2 c b^{19, 26}_2 ∨ -b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ p_494 ∨ -b^{19, 27}_1 c b^{19, 26}_2 ∨ -b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ p_494 ∨ b^{19, 27}_0 c in DIMACS: 13445 -13446 13447 494 -13448 0 13445 -13446 13447 494 -13449 0 13445 -13446 13447 494 13450 0 c 1-1 --> 0 c (-b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ b^{19, 26}_0 ∧ -p_494) -> (-b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ -b^{19, 27}_0) c in CNF: c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ p_494 ∨ -b^{19, 27}_2 c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ p_494 ∨ -b^{19, 27}_1 c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ p_494 ∨ -b^{19, 27}_0 c in DIMACS: 13445 13446 -13447 494 -13448 0 13445 13446 -13447 494 -13449 0 13445 13446 -13447 494 -13450 0 c 0-1 --> -1 c (-b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ -b^{19, 26}_0 ∧ -p_494) -> ( b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ b^{19, 27}_0) c in CNF: c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ p_494 ∨ b^{19, 27}_2 c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ p_494 ∨ -b^{19, 27}_1 c b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ p_494 ∨ b^{19, 27}_0 c in DIMACS: 13445 13446 13447 494 13448 0 13445 13446 13447 494 -13449 0 13445 13446 13447 494 13450 0 c -1-1 --> -2 c ( b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ b^{19, 26}_0 ∧ -p_494) -> ( b^{19, 27}_2 ∧ b^{19, 27}_1 ∧ -b^{19, 27}_0) c in CNF: c -b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ p_494 ∨ b^{19, 27}_2 c -b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ p_494 ∨ b^{19, 27}_1 c -b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ p_494 ∨ -b^{19, 27}_0 c in DIMACS: -13445 13446 -13447 494 13448 0 -13445 13446 -13447 494 13449 0 -13445 13446 -13447 494 -13450 0 c -2-1 --> break c ( b^{19, 26}_2 ∧ b^{19, 26}_1 ∧ -b^{19, 26}_0 ∧ -p_494) -> break c in CNF: c -b^{19, 26}_2 ∨ -b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ p_494 ∨ break c in DIMACS: -13445 -13446 13447 494 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 26}_2 ∧ -b^{19, 26}_1 ∧ -b^{19, 26}_0 ∧ true) c in CNF: c -b^{19, 26}_2 ∨ b^{19, 26}_1 ∨ b^{19, 26}_0 ∨ false c in DIMACS: -13445 13446 13447 0 c 3 does not represent an automaton state. c -(-b^{19, 26}_2 ∧ b^{19, 26}_1 ∧ b^{19, 26}_0 ∧ true) c in CNF: c b^{19, 26}_2 ∨ -b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ false c in DIMACS: 13445 -13446 -13447 0 c -3 does not represent an automaton state. c -( b^{19, 26}_2 ∧ b^{19, 26}_1 ∧ b^{19, 26}_0 ∧ true) c in CNF: c -b^{19, 26}_2 ∨ -b^{19, 26}_1 ∨ -b^{19, 26}_0 ∨ false c in DIMACS: -13445 -13446 -13447 0 c i = 27 c -2+1 --> -1 c ( b^{19, 27}_2 ∧ b^{19, 27}_1 ∧ -b^{19, 27}_0 ∧ p_513) -> ( b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ b^{19, 28}_0) c in CNF: c -b^{19, 27}_2 ∨ -b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ -p_513 ∨ b^{19, 28}_2 c -b^{19, 27}_2 ∨ -b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ -p_513 ∨ -b^{19, 28}_1 c -b^{19, 27}_2 ∨ -b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ -p_513 ∨ b^{19, 28}_0 c in DIMACS: -13448 -13449 13450 -513 13451 0 -13448 -13449 13450 -513 -13452 0 -13448 -13449 13450 -513 13453 0 c -1+1 --> 0 c ( b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ b^{19, 27}_0 ∧ p_513) -> (-b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ -b^{19, 28}_0) c in CNF: c -b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ -p_513 ∨ -b^{19, 28}_2 c -b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ -p_513 ∨ -b^{19, 28}_1 c -b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ -p_513 ∨ -b^{19, 28}_0 c in DIMACS: -13448 13449 -13450 -513 -13451 0 -13448 13449 -13450 -513 -13452 0 -13448 13449 -13450 -513 -13453 0 c 0+1 --> 1 c (-b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ -b^{19, 27}_0 ∧ p_513) -> (-b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ b^{19, 28}_0) c in CNF: c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ -p_513 ∨ -b^{19, 28}_2 c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ -p_513 ∨ -b^{19, 28}_1 c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ -p_513 ∨ b^{19, 28}_0 c in DIMACS: 13448 13449 13450 -513 -13451 0 13448 13449 13450 -513 -13452 0 13448 13449 13450 -513 13453 0 c 1+1 --> 2 c (-b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ b^{19, 27}_0 ∧ p_513) -> (-b^{19, 28}_2 ∧ b^{19, 28}_1 ∧ -b^{19, 28}_0) c in CNF: c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ -p_513 ∨ -b^{19, 28}_2 c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ -p_513 ∨ b^{19, 28}_1 c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ -p_513 ∨ -b^{19, 28}_0 c in DIMACS: 13448 13449 -13450 -513 -13451 0 13448 13449 -13450 -513 13452 0 13448 13449 -13450 -513 -13453 0 c 2+1 --> break c (-b^{19, 27}_2 ∧ b^{19, 27}_1 ∧ -b^{19, 27}_0 ∧ p_513) -> break c in CNF: c b^{19, 27}_2 ∨ -b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ -p_513 ∨ break c in DIMACS: 13448 -13449 13450 -513 1162 0 c 2-1 --> 1 c (-b^{19, 27}_2 ∧ b^{19, 27}_1 ∧ -b^{19, 27}_0 ∧ -p_513) -> (-b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ b^{19, 28}_0) c in CNF: c b^{19, 27}_2 ∨ -b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ p_513 ∨ -b^{19, 28}_2 c b^{19, 27}_2 ∨ -b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ p_513 ∨ -b^{19, 28}_1 c b^{19, 27}_2 ∨ -b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ p_513 ∨ b^{19, 28}_0 c in DIMACS: 13448 -13449 13450 513 -13451 0 13448 -13449 13450 513 -13452 0 13448 -13449 13450 513 13453 0 c 1-1 --> 0 c (-b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ b^{19, 27}_0 ∧ -p_513) -> (-b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ -b^{19, 28}_0) c in CNF: c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ p_513 ∨ -b^{19, 28}_2 c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ p_513 ∨ -b^{19, 28}_1 c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ p_513 ∨ -b^{19, 28}_0 c in DIMACS: 13448 13449 -13450 513 -13451 0 13448 13449 -13450 513 -13452 0 13448 13449 -13450 513 -13453 0 c 0-1 --> -1 c (-b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ -b^{19, 27}_0 ∧ -p_513) -> ( b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ b^{19, 28}_0) c in CNF: c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ p_513 ∨ b^{19, 28}_2 c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ p_513 ∨ -b^{19, 28}_1 c b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ p_513 ∨ b^{19, 28}_0 c in DIMACS: 13448 13449 13450 513 13451 0 13448 13449 13450 513 -13452 0 13448 13449 13450 513 13453 0 c -1-1 --> -2 c ( b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ b^{19, 27}_0 ∧ -p_513) -> ( b^{19, 28}_2 ∧ b^{19, 28}_1 ∧ -b^{19, 28}_0) c in CNF: c -b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ p_513 ∨ b^{19, 28}_2 c -b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ p_513 ∨ b^{19, 28}_1 c -b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ p_513 ∨ -b^{19, 28}_0 c in DIMACS: -13448 13449 -13450 513 13451 0 -13448 13449 -13450 513 13452 0 -13448 13449 -13450 513 -13453 0 c -2-1 --> break c ( b^{19, 27}_2 ∧ b^{19, 27}_1 ∧ -b^{19, 27}_0 ∧ -p_513) -> break c in CNF: c -b^{19, 27}_2 ∨ -b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ p_513 ∨ break c in DIMACS: -13448 -13449 13450 513 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 27}_2 ∧ -b^{19, 27}_1 ∧ -b^{19, 27}_0 ∧ true) c in CNF: c -b^{19, 27}_2 ∨ b^{19, 27}_1 ∨ b^{19, 27}_0 ∨ false c in DIMACS: -13448 13449 13450 0 c 3 does not represent an automaton state. c -(-b^{19, 27}_2 ∧ b^{19, 27}_1 ∧ b^{19, 27}_0 ∧ true) c in CNF: c b^{19, 27}_2 ∨ -b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ false c in DIMACS: 13448 -13449 -13450 0 c -3 does not represent an automaton state. c -( b^{19, 27}_2 ∧ b^{19, 27}_1 ∧ b^{19, 27}_0 ∧ true) c in CNF: c -b^{19, 27}_2 ∨ -b^{19, 27}_1 ∨ -b^{19, 27}_0 ∨ false c in DIMACS: -13448 -13449 -13450 0 c i = 28 c -2+1 --> -1 c ( b^{19, 28}_2 ∧ b^{19, 28}_1 ∧ -b^{19, 28}_0 ∧ p_532) -> ( b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ b^{19, 29}_0) c in CNF: c -b^{19, 28}_2 ∨ -b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ -p_532 ∨ b^{19, 29}_2 c -b^{19, 28}_2 ∨ -b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ -p_532 ∨ -b^{19, 29}_1 c -b^{19, 28}_2 ∨ -b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ -p_532 ∨ b^{19, 29}_0 c in DIMACS: -13451 -13452 13453 -532 13454 0 -13451 -13452 13453 -532 -13455 0 -13451 -13452 13453 -532 13456 0 c -1+1 --> 0 c ( b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ b^{19, 28}_0 ∧ p_532) -> (-b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ -b^{19, 29}_0) c in CNF: c -b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ -p_532 ∨ -b^{19, 29}_2 c -b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ -p_532 ∨ -b^{19, 29}_1 c -b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ -p_532 ∨ -b^{19, 29}_0 c in DIMACS: -13451 13452 -13453 -532 -13454 0 -13451 13452 -13453 -532 -13455 0 -13451 13452 -13453 -532 -13456 0 c 0+1 --> 1 c (-b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ -b^{19, 28}_0 ∧ p_532) -> (-b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ b^{19, 29}_0) c in CNF: c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ -p_532 ∨ -b^{19, 29}_2 c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ -p_532 ∨ -b^{19, 29}_1 c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ -p_532 ∨ b^{19, 29}_0 c in DIMACS: 13451 13452 13453 -532 -13454 0 13451 13452 13453 -532 -13455 0 13451 13452 13453 -532 13456 0 c 1+1 --> 2 c (-b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ b^{19, 28}_0 ∧ p_532) -> (-b^{19, 29}_2 ∧ b^{19, 29}_1 ∧ -b^{19, 29}_0) c in CNF: c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ -p_532 ∨ -b^{19, 29}_2 c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ -p_532 ∨ b^{19, 29}_1 c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ -p_532 ∨ -b^{19, 29}_0 c in DIMACS: 13451 13452 -13453 -532 -13454 0 13451 13452 -13453 -532 13455 0 13451 13452 -13453 -532 -13456 0 c 2+1 --> break c (-b^{19, 28}_2 ∧ b^{19, 28}_1 ∧ -b^{19, 28}_0 ∧ p_532) -> break c in CNF: c b^{19, 28}_2 ∨ -b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ -p_532 ∨ break c in DIMACS: 13451 -13452 13453 -532 1162 0 c 2-1 --> 1 c (-b^{19, 28}_2 ∧ b^{19, 28}_1 ∧ -b^{19, 28}_0 ∧ -p_532) -> (-b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ b^{19, 29}_0) c in CNF: c b^{19, 28}_2 ∨ -b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ p_532 ∨ -b^{19, 29}_2 c b^{19, 28}_2 ∨ -b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ p_532 ∨ -b^{19, 29}_1 c b^{19, 28}_2 ∨ -b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ p_532 ∨ b^{19, 29}_0 c in DIMACS: 13451 -13452 13453 532 -13454 0 13451 -13452 13453 532 -13455 0 13451 -13452 13453 532 13456 0 c 1-1 --> 0 c (-b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ b^{19, 28}_0 ∧ -p_532) -> (-b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ -b^{19, 29}_0) c in CNF: c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ p_532 ∨ -b^{19, 29}_2 c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ p_532 ∨ -b^{19, 29}_1 c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ p_532 ∨ -b^{19, 29}_0 c in DIMACS: 13451 13452 -13453 532 -13454 0 13451 13452 -13453 532 -13455 0 13451 13452 -13453 532 -13456 0 c 0-1 --> -1 c (-b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ -b^{19, 28}_0 ∧ -p_532) -> ( b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ b^{19, 29}_0) c in CNF: c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ p_532 ∨ b^{19, 29}_2 c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ p_532 ∨ -b^{19, 29}_1 c b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ p_532 ∨ b^{19, 29}_0 c in DIMACS: 13451 13452 13453 532 13454 0 13451 13452 13453 532 -13455 0 13451 13452 13453 532 13456 0 c -1-1 --> -2 c ( b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ b^{19, 28}_0 ∧ -p_532) -> ( b^{19, 29}_2 ∧ b^{19, 29}_1 ∧ -b^{19, 29}_0) c in CNF: c -b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ p_532 ∨ b^{19, 29}_2 c -b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ p_532 ∨ b^{19, 29}_1 c -b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ p_532 ∨ -b^{19, 29}_0 c in DIMACS: -13451 13452 -13453 532 13454 0 -13451 13452 -13453 532 13455 0 -13451 13452 -13453 532 -13456 0 c -2-1 --> break c ( b^{19, 28}_2 ∧ b^{19, 28}_1 ∧ -b^{19, 28}_0 ∧ -p_532) -> break c in CNF: c -b^{19, 28}_2 ∨ -b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ p_532 ∨ break c in DIMACS: -13451 -13452 13453 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 28}_2 ∧ -b^{19, 28}_1 ∧ -b^{19, 28}_0 ∧ true) c in CNF: c -b^{19, 28}_2 ∨ b^{19, 28}_1 ∨ b^{19, 28}_0 ∨ false c in DIMACS: -13451 13452 13453 0 c 3 does not represent an automaton state. c -(-b^{19, 28}_2 ∧ b^{19, 28}_1 ∧ b^{19, 28}_0 ∧ true) c in CNF: c b^{19, 28}_2 ∨ -b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ false c in DIMACS: 13451 -13452 -13453 0 c -3 does not represent an automaton state. c -( b^{19, 28}_2 ∧ b^{19, 28}_1 ∧ b^{19, 28}_0 ∧ true) c in CNF: c -b^{19, 28}_2 ∨ -b^{19, 28}_1 ∨ -b^{19, 28}_0 ∨ false c in DIMACS: -13451 -13452 -13453 0 c i = 29 c -2+1 --> -1 c ( b^{19, 29}_2 ∧ b^{19, 29}_1 ∧ -b^{19, 29}_0 ∧ p_551) -> ( b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ b^{19, 30}_0) c in CNF: c -b^{19, 29}_2 ∨ -b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ -p_551 ∨ b^{19, 30}_2 c -b^{19, 29}_2 ∨ -b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ -p_551 ∨ -b^{19, 30}_1 c -b^{19, 29}_2 ∨ -b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ -p_551 ∨ b^{19, 30}_0 c in DIMACS: -13454 -13455 13456 -551 13457 0 -13454 -13455 13456 -551 -13458 0 -13454 -13455 13456 -551 13459 0 c -1+1 --> 0 c ( b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ b^{19, 29}_0 ∧ p_551) -> (-b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ -b^{19, 30}_0) c in CNF: c -b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ -p_551 ∨ -b^{19, 30}_2 c -b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ -p_551 ∨ -b^{19, 30}_1 c -b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ -p_551 ∨ -b^{19, 30}_0 c in DIMACS: -13454 13455 -13456 -551 -13457 0 -13454 13455 -13456 -551 -13458 0 -13454 13455 -13456 -551 -13459 0 c 0+1 --> 1 c (-b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ -b^{19, 29}_0 ∧ p_551) -> (-b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ b^{19, 30}_0) c in CNF: c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ -p_551 ∨ -b^{19, 30}_2 c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ -p_551 ∨ -b^{19, 30}_1 c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ -p_551 ∨ b^{19, 30}_0 c in DIMACS: 13454 13455 13456 -551 -13457 0 13454 13455 13456 -551 -13458 0 13454 13455 13456 -551 13459 0 c 1+1 --> 2 c (-b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ b^{19, 29}_0 ∧ p_551) -> (-b^{19, 30}_2 ∧ b^{19, 30}_1 ∧ -b^{19, 30}_0) c in CNF: c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ -p_551 ∨ -b^{19, 30}_2 c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ -p_551 ∨ b^{19, 30}_1 c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ -p_551 ∨ -b^{19, 30}_0 c in DIMACS: 13454 13455 -13456 -551 -13457 0 13454 13455 -13456 -551 13458 0 13454 13455 -13456 -551 -13459 0 c 2+1 --> break c (-b^{19, 29}_2 ∧ b^{19, 29}_1 ∧ -b^{19, 29}_0 ∧ p_551) -> break c in CNF: c b^{19, 29}_2 ∨ -b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ -p_551 ∨ break c in DIMACS: 13454 -13455 13456 -551 1162 0 c 2-1 --> 1 c (-b^{19, 29}_2 ∧ b^{19, 29}_1 ∧ -b^{19, 29}_0 ∧ -p_551) -> (-b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ b^{19, 30}_0) c in CNF: c b^{19, 29}_2 ∨ -b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ p_551 ∨ -b^{19, 30}_2 c b^{19, 29}_2 ∨ -b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ p_551 ∨ -b^{19, 30}_1 c b^{19, 29}_2 ∨ -b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ p_551 ∨ b^{19, 30}_0 c in DIMACS: 13454 -13455 13456 551 -13457 0 13454 -13455 13456 551 -13458 0 13454 -13455 13456 551 13459 0 c 1-1 --> 0 c (-b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ b^{19, 29}_0 ∧ -p_551) -> (-b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ -b^{19, 30}_0) c in CNF: c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ p_551 ∨ -b^{19, 30}_2 c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ p_551 ∨ -b^{19, 30}_1 c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ p_551 ∨ -b^{19, 30}_0 c in DIMACS: 13454 13455 -13456 551 -13457 0 13454 13455 -13456 551 -13458 0 13454 13455 -13456 551 -13459 0 c 0-1 --> -1 c (-b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ -b^{19, 29}_0 ∧ -p_551) -> ( b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ b^{19, 30}_0) c in CNF: c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ p_551 ∨ b^{19, 30}_2 c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ p_551 ∨ -b^{19, 30}_1 c b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ p_551 ∨ b^{19, 30}_0 c in DIMACS: 13454 13455 13456 551 13457 0 13454 13455 13456 551 -13458 0 13454 13455 13456 551 13459 0 c -1-1 --> -2 c ( b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ b^{19, 29}_0 ∧ -p_551) -> ( b^{19, 30}_2 ∧ b^{19, 30}_1 ∧ -b^{19, 30}_0) c in CNF: c -b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ p_551 ∨ b^{19, 30}_2 c -b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ p_551 ∨ b^{19, 30}_1 c -b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ p_551 ∨ -b^{19, 30}_0 c in DIMACS: -13454 13455 -13456 551 13457 0 -13454 13455 -13456 551 13458 0 -13454 13455 -13456 551 -13459 0 c -2-1 --> break c ( b^{19, 29}_2 ∧ b^{19, 29}_1 ∧ -b^{19, 29}_0 ∧ -p_551) -> break c in CNF: c -b^{19, 29}_2 ∨ -b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ p_551 ∨ break c in DIMACS: -13454 -13455 13456 551 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 29}_2 ∧ -b^{19, 29}_1 ∧ -b^{19, 29}_0 ∧ true) c in CNF: c -b^{19, 29}_2 ∨ b^{19, 29}_1 ∨ b^{19, 29}_0 ∨ false c in DIMACS: -13454 13455 13456 0 c 3 does not represent an automaton state. c -(-b^{19, 29}_2 ∧ b^{19, 29}_1 ∧ b^{19, 29}_0 ∧ true) c in CNF: c b^{19, 29}_2 ∨ -b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ false c in DIMACS: 13454 -13455 -13456 0 c -3 does not represent an automaton state. c -( b^{19, 29}_2 ∧ b^{19, 29}_1 ∧ b^{19, 29}_0 ∧ true) c in CNF: c -b^{19, 29}_2 ∨ -b^{19, 29}_1 ∨ -b^{19, 29}_0 ∨ false c in DIMACS: -13454 -13455 -13456 0 c i = 30 c -2+1 --> -1 c ( b^{19, 30}_2 ∧ b^{19, 30}_1 ∧ -b^{19, 30}_0 ∧ p_570) -> ( b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ b^{19, 31}_0) c in CNF: c -b^{19, 30}_2 ∨ -b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ -p_570 ∨ b^{19, 31}_2 c -b^{19, 30}_2 ∨ -b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ -p_570 ∨ -b^{19, 31}_1 c -b^{19, 30}_2 ∨ -b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ -p_570 ∨ b^{19, 31}_0 c in DIMACS: -13457 -13458 13459 -570 13460 0 -13457 -13458 13459 -570 -13461 0 -13457 -13458 13459 -570 13462 0 c -1+1 --> 0 c ( b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ b^{19, 30}_0 ∧ p_570) -> (-b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ -b^{19, 31}_0) c in CNF: c -b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ -p_570 ∨ -b^{19, 31}_2 c -b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ -p_570 ∨ -b^{19, 31}_1 c -b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ -p_570 ∨ -b^{19, 31}_0 c in DIMACS: -13457 13458 -13459 -570 -13460 0 -13457 13458 -13459 -570 -13461 0 -13457 13458 -13459 -570 -13462 0 c 0+1 --> 1 c (-b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ -b^{19, 30}_0 ∧ p_570) -> (-b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ b^{19, 31}_0) c in CNF: c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ -p_570 ∨ -b^{19, 31}_2 c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ -p_570 ∨ -b^{19, 31}_1 c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ -p_570 ∨ b^{19, 31}_0 c in DIMACS: 13457 13458 13459 -570 -13460 0 13457 13458 13459 -570 -13461 0 13457 13458 13459 -570 13462 0 c 1+1 --> 2 c (-b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ b^{19, 30}_0 ∧ p_570) -> (-b^{19, 31}_2 ∧ b^{19, 31}_1 ∧ -b^{19, 31}_0) c in CNF: c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ -p_570 ∨ -b^{19, 31}_2 c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ -p_570 ∨ b^{19, 31}_1 c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ -p_570 ∨ -b^{19, 31}_0 c in DIMACS: 13457 13458 -13459 -570 -13460 0 13457 13458 -13459 -570 13461 0 13457 13458 -13459 -570 -13462 0 c 2+1 --> break c (-b^{19, 30}_2 ∧ b^{19, 30}_1 ∧ -b^{19, 30}_0 ∧ p_570) -> break c in CNF: c b^{19, 30}_2 ∨ -b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ -p_570 ∨ break c in DIMACS: 13457 -13458 13459 -570 1162 0 c 2-1 --> 1 c (-b^{19, 30}_2 ∧ b^{19, 30}_1 ∧ -b^{19, 30}_0 ∧ -p_570) -> (-b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ b^{19, 31}_0) c in CNF: c b^{19, 30}_2 ∨ -b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ p_570 ∨ -b^{19, 31}_2 c b^{19, 30}_2 ∨ -b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ p_570 ∨ -b^{19, 31}_1 c b^{19, 30}_2 ∨ -b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ p_570 ∨ b^{19, 31}_0 c in DIMACS: 13457 -13458 13459 570 -13460 0 13457 -13458 13459 570 -13461 0 13457 -13458 13459 570 13462 0 c 1-1 --> 0 c (-b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ b^{19, 30}_0 ∧ -p_570) -> (-b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ -b^{19, 31}_0) c in CNF: c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ p_570 ∨ -b^{19, 31}_2 c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ p_570 ∨ -b^{19, 31}_1 c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ p_570 ∨ -b^{19, 31}_0 c in DIMACS: 13457 13458 -13459 570 -13460 0 13457 13458 -13459 570 -13461 0 13457 13458 -13459 570 -13462 0 c 0-1 --> -1 c (-b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ -b^{19, 30}_0 ∧ -p_570) -> ( b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ b^{19, 31}_0) c in CNF: c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ p_570 ∨ b^{19, 31}_2 c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ p_570 ∨ -b^{19, 31}_1 c b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ p_570 ∨ b^{19, 31}_0 c in DIMACS: 13457 13458 13459 570 13460 0 13457 13458 13459 570 -13461 0 13457 13458 13459 570 13462 0 c -1-1 --> -2 c ( b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ b^{19, 30}_0 ∧ -p_570) -> ( b^{19, 31}_2 ∧ b^{19, 31}_1 ∧ -b^{19, 31}_0) c in CNF: c -b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ p_570 ∨ b^{19, 31}_2 c -b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ p_570 ∨ b^{19, 31}_1 c -b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ p_570 ∨ -b^{19, 31}_0 c in DIMACS: -13457 13458 -13459 570 13460 0 -13457 13458 -13459 570 13461 0 -13457 13458 -13459 570 -13462 0 c -2-1 --> break c ( b^{19, 30}_2 ∧ b^{19, 30}_1 ∧ -b^{19, 30}_0 ∧ -p_570) -> break c in CNF: c -b^{19, 30}_2 ∨ -b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ p_570 ∨ break c in DIMACS: -13457 -13458 13459 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 30}_2 ∧ -b^{19, 30}_1 ∧ -b^{19, 30}_0 ∧ true) c in CNF: c -b^{19, 30}_2 ∨ b^{19, 30}_1 ∨ b^{19, 30}_0 ∨ false c in DIMACS: -13457 13458 13459 0 c 3 does not represent an automaton state. c -(-b^{19, 30}_2 ∧ b^{19, 30}_1 ∧ b^{19, 30}_0 ∧ true) c in CNF: c b^{19, 30}_2 ∨ -b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ false c in DIMACS: 13457 -13458 -13459 0 c -3 does not represent an automaton state. c -( b^{19, 30}_2 ∧ b^{19, 30}_1 ∧ b^{19, 30}_0 ∧ true) c in CNF: c -b^{19, 30}_2 ∨ -b^{19, 30}_1 ∨ -b^{19, 30}_0 ∨ false c in DIMACS: -13457 -13458 -13459 0 c i = 31 c -2+1 --> -1 c ( b^{19, 31}_2 ∧ b^{19, 31}_1 ∧ -b^{19, 31}_0 ∧ p_589) -> ( b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ b^{19, 32}_0) c in CNF: c -b^{19, 31}_2 ∨ -b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ -p_589 ∨ b^{19, 32}_2 c -b^{19, 31}_2 ∨ -b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ -p_589 ∨ -b^{19, 32}_1 c -b^{19, 31}_2 ∨ -b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ -p_589 ∨ b^{19, 32}_0 c in DIMACS: -13460 -13461 13462 -589 13463 0 -13460 -13461 13462 -589 -13464 0 -13460 -13461 13462 -589 13465 0 c -1+1 --> 0 c ( b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ b^{19, 31}_0 ∧ p_589) -> (-b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ -b^{19, 32}_0) c in CNF: c -b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ -p_589 ∨ -b^{19, 32}_2 c -b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ -p_589 ∨ -b^{19, 32}_1 c -b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ -p_589 ∨ -b^{19, 32}_0 c in DIMACS: -13460 13461 -13462 -589 -13463 0 -13460 13461 -13462 -589 -13464 0 -13460 13461 -13462 -589 -13465 0 c 0+1 --> 1 c (-b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ -b^{19, 31}_0 ∧ p_589) -> (-b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ b^{19, 32}_0) c in CNF: c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ -p_589 ∨ -b^{19, 32}_2 c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ -p_589 ∨ -b^{19, 32}_1 c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ -p_589 ∨ b^{19, 32}_0 c in DIMACS: 13460 13461 13462 -589 -13463 0 13460 13461 13462 -589 -13464 0 13460 13461 13462 -589 13465 0 c 1+1 --> 2 c (-b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ b^{19, 31}_0 ∧ p_589) -> (-b^{19, 32}_2 ∧ b^{19, 32}_1 ∧ -b^{19, 32}_0) c in CNF: c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ -p_589 ∨ -b^{19, 32}_2 c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ -p_589 ∨ b^{19, 32}_1 c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ -p_589 ∨ -b^{19, 32}_0 c in DIMACS: 13460 13461 -13462 -589 -13463 0 13460 13461 -13462 -589 13464 0 13460 13461 -13462 -589 -13465 0 c 2+1 --> break c (-b^{19, 31}_2 ∧ b^{19, 31}_1 ∧ -b^{19, 31}_0 ∧ p_589) -> break c in CNF: c b^{19, 31}_2 ∨ -b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ -p_589 ∨ break c in DIMACS: 13460 -13461 13462 -589 1162 0 c 2-1 --> 1 c (-b^{19, 31}_2 ∧ b^{19, 31}_1 ∧ -b^{19, 31}_0 ∧ -p_589) -> (-b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ b^{19, 32}_0) c in CNF: c b^{19, 31}_2 ∨ -b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ p_589 ∨ -b^{19, 32}_2 c b^{19, 31}_2 ∨ -b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ p_589 ∨ -b^{19, 32}_1 c b^{19, 31}_2 ∨ -b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ p_589 ∨ b^{19, 32}_0 c in DIMACS: 13460 -13461 13462 589 -13463 0 13460 -13461 13462 589 -13464 0 13460 -13461 13462 589 13465 0 c 1-1 --> 0 c (-b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ b^{19, 31}_0 ∧ -p_589) -> (-b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ -b^{19, 32}_0) c in CNF: c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ p_589 ∨ -b^{19, 32}_2 c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ p_589 ∨ -b^{19, 32}_1 c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ p_589 ∨ -b^{19, 32}_0 c in DIMACS: 13460 13461 -13462 589 -13463 0 13460 13461 -13462 589 -13464 0 13460 13461 -13462 589 -13465 0 c 0-1 --> -1 c (-b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ -b^{19, 31}_0 ∧ -p_589) -> ( b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ b^{19, 32}_0) c in CNF: c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ p_589 ∨ b^{19, 32}_2 c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ p_589 ∨ -b^{19, 32}_1 c b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ p_589 ∨ b^{19, 32}_0 c in DIMACS: 13460 13461 13462 589 13463 0 13460 13461 13462 589 -13464 0 13460 13461 13462 589 13465 0 c -1-1 --> -2 c ( b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ b^{19, 31}_0 ∧ -p_589) -> ( b^{19, 32}_2 ∧ b^{19, 32}_1 ∧ -b^{19, 32}_0) c in CNF: c -b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ p_589 ∨ b^{19, 32}_2 c -b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ p_589 ∨ b^{19, 32}_1 c -b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ p_589 ∨ -b^{19, 32}_0 c in DIMACS: -13460 13461 -13462 589 13463 0 -13460 13461 -13462 589 13464 0 -13460 13461 -13462 589 -13465 0 c -2-1 --> break c ( b^{19, 31}_2 ∧ b^{19, 31}_1 ∧ -b^{19, 31}_0 ∧ -p_589) -> break c in CNF: c -b^{19, 31}_2 ∨ -b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ p_589 ∨ break c in DIMACS: -13460 -13461 13462 589 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 31}_2 ∧ -b^{19, 31}_1 ∧ -b^{19, 31}_0 ∧ true) c in CNF: c -b^{19, 31}_2 ∨ b^{19, 31}_1 ∨ b^{19, 31}_0 ∨ false c in DIMACS: -13460 13461 13462 0 c 3 does not represent an automaton state. c -(-b^{19, 31}_2 ∧ b^{19, 31}_1 ∧ b^{19, 31}_0 ∧ true) c in CNF: c b^{19, 31}_2 ∨ -b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ false c in DIMACS: 13460 -13461 -13462 0 c -3 does not represent an automaton state. c -( b^{19, 31}_2 ∧ b^{19, 31}_1 ∧ b^{19, 31}_0 ∧ true) c in CNF: c -b^{19, 31}_2 ∨ -b^{19, 31}_1 ∨ -b^{19, 31}_0 ∨ false c in DIMACS: -13460 -13461 -13462 0 c i = 32 c -2+1 --> -1 c ( b^{19, 32}_2 ∧ b^{19, 32}_1 ∧ -b^{19, 32}_0 ∧ p_608) -> ( b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ b^{19, 33}_0) c in CNF: c -b^{19, 32}_2 ∨ -b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ -p_608 ∨ b^{19, 33}_2 c -b^{19, 32}_2 ∨ -b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ -p_608 ∨ -b^{19, 33}_1 c -b^{19, 32}_2 ∨ -b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ -p_608 ∨ b^{19, 33}_0 c in DIMACS: -13463 -13464 13465 -608 13466 0 -13463 -13464 13465 -608 -13467 0 -13463 -13464 13465 -608 13468 0 c -1+1 --> 0 c ( b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ b^{19, 32}_0 ∧ p_608) -> (-b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ -b^{19, 33}_0) c in CNF: c -b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ -p_608 ∨ -b^{19, 33}_2 c -b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ -p_608 ∨ -b^{19, 33}_1 c -b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ -p_608 ∨ -b^{19, 33}_0 c in DIMACS: -13463 13464 -13465 -608 -13466 0 -13463 13464 -13465 -608 -13467 0 -13463 13464 -13465 -608 -13468 0 c 0+1 --> 1 c (-b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ -b^{19, 32}_0 ∧ p_608) -> (-b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ b^{19, 33}_0) c in CNF: c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ -p_608 ∨ -b^{19, 33}_2 c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ -p_608 ∨ -b^{19, 33}_1 c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ -p_608 ∨ b^{19, 33}_0 c in DIMACS: 13463 13464 13465 -608 -13466 0 13463 13464 13465 -608 -13467 0 13463 13464 13465 -608 13468 0 c 1+1 --> 2 c (-b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ b^{19, 32}_0 ∧ p_608) -> (-b^{19, 33}_2 ∧ b^{19, 33}_1 ∧ -b^{19, 33}_0) c in CNF: c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ -p_608 ∨ -b^{19, 33}_2 c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ -p_608 ∨ b^{19, 33}_1 c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ -p_608 ∨ -b^{19, 33}_0 c in DIMACS: 13463 13464 -13465 -608 -13466 0 13463 13464 -13465 -608 13467 0 13463 13464 -13465 -608 -13468 0 c 2+1 --> break c (-b^{19, 32}_2 ∧ b^{19, 32}_1 ∧ -b^{19, 32}_0 ∧ p_608) -> break c in CNF: c b^{19, 32}_2 ∨ -b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ -p_608 ∨ break c in DIMACS: 13463 -13464 13465 -608 1162 0 c 2-1 --> 1 c (-b^{19, 32}_2 ∧ b^{19, 32}_1 ∧ -b^{19, 32}_0 ∧ -p_608) -> (-b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ b^{19, 33}_0) c in CNF: c b^{19, 32}_2 ∨ -b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ p_608 ∨ -b^{19, 33}_2 c b^{19, 32}_2 ∨ -b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ p_608 ∨ -b^{19, 33}_1 c b^{19, 32}_2 ∨ -b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ p_608 ∨ b^{19, 33}_0 c in DIMACS: 13463 -13464 13465 608 -13466 0 13463 -13464 13465 608 -13467 0 13463 -13464 13465 608 13468 0 c 1-1 --> 0 c (-b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ b^{19, 32}_0 ∧ -p_608) -> (-b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ -b^{19, 33}_0) c in CNF: c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ p_608 ∨ -b^{19, 33}_2 c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ p_608 ∨ -b^{19, 33}_1 c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ p_608 ∨ -b^{19, 33}_0 c in DIMACS: 13463 13464 -13465 608 -13466 0 13463 13464 -13465 608 -13467 0 13463 13464 -13465 608 -13468 0 c 0-1 --> -1 c (-b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ -b^{19, 32}_0 ∧ -p_608) -> ( b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ b^{19, 33}_0) c in CNF: c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ p_608 ∨ b^{19, 33}_2 c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ p_608 ∨ -b^{19, 33}_1 c b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ p_608 ∨ b^{19, 33}_0 c in DIMACS: 13463 13464 13465 608 13466 0 13463 13464 13465 608 -13467 0 13463 13464 13465 608 13468 0 c -1-1 --> -2 c ( b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ b^{19, 32}_0 ∧ -p_608) -> ( b^{19, 33}_2 ∧ b^{19, 33}_1 ∧ -b^{19, 33}_0) c in CNF: c -b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ p_608 ∨ b^{19, 33}_2 c -b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ p_608 ∨ b^{19, 33}_1 c -b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ p_608 ∨ -b^{19, 33}_0 c in DIMACS: -13463 13464 -13465 608 13466 0 -13463 13464 -13465 608 13467 0 -13463 13464 -13465 608 -13468 0 c -2-1 --> break c ( b^{19, 32}_2 ∧ b^{19, 32}_1 ∧ -b^{19, 32}_0 ∧ -p_608) -> break c in CNF: c -b^{19, 32}_2 ∨ -b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ p_608 ∨ break c in DIMACS: -13463 -13464 13465 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 32}_2 ∧ -b^{19, 32}_1 ∧ -b^{19, 32}_0 ∧ true) c in CNF: c -b^{19, 32}_2 ∨ b^{19, 32}_1 ∨ b^{19, 32}_0 ∨ false c in DIMACS: -13463 13464 13465 0 c 3 does not represent an automaton state. c -(-b^{19, 32}_2 ∧ b^{19, 32}_1 ∧ b^{19, 32}_0 ∧ true) c in CNF: c b^{19, 32}_2 ∨ -b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ false c in DIMACS: 13463 -13464 -13465 0 c -3 does not represent an automaton state. c -( b^{19, 32}_2 ∧ b^{19, 32}_1 ∧ b^{19, 32}_0 ∧ true) c in CNF: c -b^{19, 32}_2 ∨ -b^{19, 32}_1 ∨ -b^{19, 32}_0 ∨ false c in DIMACS: -13463 -13464 -13465 0 c i = 33 c -2+1 --> -1 c ( b^{19, 33}_2 ∧ b^{19, 33}_1 ∧ -b^{19, 33}_0 ∧ p_627) -> ( b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ b^{19, 34}_0) c in CNF: c -b^{19, 33}_2 ∨ -b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ -p_627 ∨ b^{19, 34}_2 c -b^{19, 33}_2 ∨ -b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ -p_627 ∨ -b^{19, 34}_1 c -b^{19, 33}_2 ∨ -b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ -p_627 ∨ b^{19, 34}_0 c in DIMACS: -13466 -13467 13468 -627 13469 0 -13466 -13467 13468 -627 -13470 0 -13466 -13467 13468 -627 13471 0 c -1+1 --> 0 c ( b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ b^{19, 33}_0 ∧ p_627) -> (-b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ -b^{19, 34}_0) c in CNF: c -b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ -p_627 ∨ -b^{19, 34}_2 c -b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ -p_627 ∨ -b^{19, 34}_1 c -b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ -p_627 ∨ -b^{19, 34}_0 c in DIMACS: -13466 13467 -13468 -627 -13469 0 -13466 13467 -13468 -627 -13470 0 -13466 13467 -13468 -627 -13471 0 c 0+1 --> 1 c (-b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ -b^{19, 33}_0 ∧ p_627) -> (-b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ b^{19, 34}_0) c in CNF: c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ -p_627 ∨ -b^{19, 34}_2 c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ -p_627 ∨ -b^{19, 34}_1 c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ -p_627 ∨ b^{19, 34}_0 c in DIMACS: 13466 13467 13468 -627 -13469 0 13466 13467 13468 -627 -13470 0 13466 13467 13468 -627 13471 0 c 1+1 --> 2 c (-b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ b^{19, 33}_0 ∧ p_627) -> (-b^{19, 34}_2 ∧ b^{19, 34}_1 ∧ -b^{19, 34}_0) c in CNF: c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ -p_627 ∨ -b^{19, 34}_2 c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ -p_627 ∨ b^{19, 34}_1 c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ -p_627 ∨ -b^{19, 34}_0 c in DIMACS: 13466 13467 -13468 -627 -13469 0 13466 13467 -13468 -627 13470 0 13466 13467 -13468 -627 -13471 0 c 2+1 --> break c (-b^{19, 33}_2 ∧ b^{19, 33}_1 ∧ -b^{19, 33}_0 ∧ p_627) -> break c in CNF: c b^{19, 33}_2 ∨ -b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ -p_627 ∨ break c in DIMACS: 13466 -13467 13468 -627 1162 0 c 2-1 --> 1 c (-b^{19, 33}_2 ∧ b^{19, 33}_1 ∧ -b^{19, 33}_0 ∧ -p_627) -> (-b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ b^{19, 34}_0) c in CNF: c b^{19, 33}_2 ∨ -b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ p_627 ∨ -b^{19, 34}_2 c b^{19, 33}_2 ∨ -b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ p_627 ∨ -b^{19, 34}_1 c b^{19, 33}_2 ∨ -b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ p_627 ∨ b^{19, 34}_0 c in DIMACS: 13466 -13467 13468 627 -13469 0 13466 -13467 13468 627 -13470 0 13466 -13467 13468 627 13471 0 c 1-1 --> 0 c (-b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ b^{19, 33}_0 ∧ -p_627) -> (-b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ -b^{19, 34}_0) c in CNF: c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ p_627 ∨ -b^{19, 34}_2 c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ p_627 ∨ -b^{19, 34}_1 c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ p_627 ∨ -b^{19, 34}_0 c in DIMACS: 13466 13467 -13468 627 -13469 0 13466 13467 -13468 627 -13470 0 13466 13467 -13468 627 -13471 0 c 0-1 --> -1 c (-b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ -b^{19, 33}_0 ∧ -p_627) -> ( b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ b^{19, 34}_0) c in CNF: c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ p_627 ∨ b^{19, 34}_2 c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ p_627 ∨ -b^{19, 34}_1 c b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ p_627 ∨ b^{19, 34}_0 c in DIMACS: 13466 13467 13468 627 13469 0 13466 13467 13468 627 -13470 0 13466 13467 13468 627 13471 0 c -1-1 --> -2 c ( b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ b^{19, 33}_0 ∧ -p_627) -> ( b^{19, 34}_2 ∧ b^{19, 34}_1 ∧ -b^{19, 34}_0) c in CNF: c -b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ p_627 ∨ b^{19, 34}_2 c -b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ p_627 ∨ b^{19, 34}_1 c -b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ p_627 ∨ -b^{19, 34}_0 c in DIMACS: -13466 13467 -13468 627 13469 0 -13466 13467 -13468 627 13470 0 -13466 13467 -13468 627 -13471 0 c -2-1 --> break c ( b^{19, 33}_2 ∧ b^{19, 33}_1 ∧ -b^{19, 33}_0 ∧ -p_627) -> break c in CNF: c -b^{19, 33}_2 ∨ -b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ p_627 ∨ break c in DIMACS: -13466 -13467 13468 627 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 33}_2 ∧ -b^{19, 33}_1 ∧ -b^{19, 33}_0 ∧ true) c in CNF: c -b^{19, 33}_2 ∨ b^{19, 33}_1 ∨ b^{19, 33}_0 ∨ false c in DIMACS: -13466 13467 13468 0 c 3 does not represent an automaton state. c -(-b^{19, 33}_2 ∧ b^{19, 33}_1 ∧ b^{19, 33}_0 ∧ true) c in CNF: c b^{19, 33}_2 ∨ -b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ false c in DIMACS: 13466 -13467 -13468 0 c -3 does not represent an automaton state. c -( b^{19, 33}_2 ∧ b^{19, 33}_1 ∧ b^{19, 33}_0 ∧ true) c in CNF: c -b^{19, 33}_2 ∨ -b^{19, 33}_1 ∨ -b^{19, 33}_0 ∨ false c in DIMACS: -13466 -13467 -13468 0 c i = 34 c -2+1 --> -1 c ( b^{19, 34}_2 ∧ b^{19, 34}_1 ∧ -b^{19, 34}_0 ∧ p_646) -> ( b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ b^{19, 35}_0) c in CNF: c -b^{19, 34}_2 ∨ -b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ -p_646 ∨ b^{19, 35}_2 c -b^{19, 34}_2 ∨ -b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ -p_646 ∨ -b^{19, 35}_1 c -b^{19, 34}_2 ∨ -b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ -p_646 ∨ b^{19, 35}_0 c in DIMACS: -13469 -13470 13471 -646 13472 0 -13469 -13470 13471 -646 -13473 0 -13469 -13470 13471 -646 13474 0 c -1+1 --> 0 c ( b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ b^{19, 34}_0 ∧ p_646) -> (-b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ -b^{19, 35}_0) c in CNF: c -b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ -p_646 ∨ -b^{19, 35}_2 c -b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ -p_646 ∨ -b^{19, 35}_1 c -b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ -p_646 ∨ -b^{19, 35}_0 c in DIMACS: -13469 13470 -13471 -646 -13472 0 -13469 13470 -13471 -646 -13473 0 -13469 13470 -13471 -646 -13474 0 c 0+1 --> 1 c (-b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ -b^{19, 34}_0 ∧ p_646) -> (-b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ b^{19, 35}_0) c in CNF: c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ -p_646 ∨ -b^{19, 35}_2 c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ -p_646 ∨ -b^{19, 35}_1 c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ -p_646 ∨ b^{19, 35}_0 c in DIMACS: 13469 13470 13471 -646 -13472 0 13469 13470 13471 -646 -13473 0 13469 13470 13471 -646 13474 0 c 1+1 --> 2 c (-b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ b^{19, 34}_0 ∧ p_646) -> (-b^{19, 35}_2 ∧ b^{19, 35}_1 ∧ -b^{19, 35}_0) c in CNF: c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ -p_646 ∨ -b^{19, 35}_2 c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ -p_646 ∨ b^{19, 35}_1 c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ -p_646 ∨ -b^{19, 35}_0 c in DIMACS: 13469 13470 -13471 -646 -13472 0 13469 13470 -13471 -646 13473 0 13469 13470 -13471 -646 -13474 0 c 2+1 --> break c (-b^{19, 34}_2 ∧ b^{19, 34}_1 ∧ -b^{19, 34}_0 ∧ p_646) -> break c in CNF: c b^{19, 34}_2 ∨ -b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ -p_646 ∨ break c in DIMACS: 13469 -13470 13471 -646 1162 0 c 2-1 --> 1 c (-b^{19, 34}_2 ∧ b^{19, 34}_1 ∧ -b^{19, 34}_0 ∧ -p_646) -> (-b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ b^{19, 35}_0) c in CNF: c b^{19, 34}_2 ∨ -b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ p_646 ∨ -b^{19, 35}_2 c b^{19, 34}_2 ∨ -b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ p_646 ∨ -b^{19, 35}_1 c b^{19, 34}_2 ∨ -b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ p_646 ∨ b^{19, 35}_0 c in DIMACS: 13469 -13470 13471 646 -13472 0 13469 -13470 13471 646 -13473 0 13469 -13470 13471 646 13474 0 c 1-1 --> 0 c (-b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ b^{19, 34}_0 ∧ -p_646) -> (-b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ -b^{19, 35}_0) c in CNF: c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ p_646 ∨ -b^{19, 35}_2 c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ p_646 ∨ -b^{19, 35}_1 c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ p_646 ∨ -b^{19, 35}_0 c in DIMACS: 13469 13470 -13471 646 -13472 0 13469 13470 -13471 646 -13473 0 13469 13470 -13471 646 -13474 0 c 0-1 --> -1 c (-b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ -b^{19, 34}_0 ∧ -p_646) -> ( b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ b^{19, 35}_0) c in CNF: c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ p_646 ∨ b^{19, 35}_2 c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ p_646 ∨ -b^{19, 35}_1 c b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ p_646 ∨ b^{19, 35}_0 c in DIMACS: 13469 13470 13471 646 13472 0 13469 13470 13471 646 -13473 0 13469 13470 13471 646 13474 0 c -1-1 --> -2 c ( b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ b^{19, 34}_0 ∧ -p_646) -> ( b^{19, 35}_2 ∧ b^{19, 35}_1 ∧ -b^{19, 35}_0) c in CNF: c -b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ p_646 ∨ b^{19, 35}_2 c -b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ p_646 ∨ b^{19, 35}_1 c -b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ p_646 ∨ -b^{19, 35}_0 c in DIMACS: -13469 13470 -13471 646 13472 0 -13469 13470 -13471 646 13473 0 -13469 13470 -13471 646 -13474 0 c -2-1 --> break c ( b^{19, 34}_2 ∧ b^{19, 34}_1 ∧ -b^{19, 34}_0 ∧ -p_646) -> break c in CNF: c -b^{19, 34}_2 ∨ -b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ p_646 ∨ break c in DIMACS: -13469 -13470 13471 646 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 34}_2 ∧ -b^{19, 34}_1 ∧ -b^{19, 34}_0 ∧ true) c in CNF: c -b^{19, 34}_2 ∨ b^{19, 34}_1 ∨ b^{19, 34}_0 ∨ false c in DIMACS: -13469 13470 13471 0 c 3 does not represent an automaton state. c -(-b^{19, 34}_2 ∧ b^{19, 34}_1 ∧ b^{19, 34}_0 ∧ true) c in CNF: c b^{19, 34}_2 ∨ -b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ false c in DIMACS: 13469 -13470 -13471 0 c -3 does not represent an automaton state. c -( b^{19, 34}_2 ∧ b^{19, 34}_1 ∧ b^{19, 34}_0 ∧ true) c in CNF: c -b^{19, 34}_2 ∨ -b^{19, 34}_1 ∨ -b^{19, 34}_0 ∨ false c in DIMACS: -13469 -13470 -13471 0 c i = 35 c -2+1 --> -1 c ( b^{19, 35}_2 ∧ b^{19, 35}_1 ∧ -b^{19, 35}_0 ∧ p_665) -> ( b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ b^{19, 36}_0) c in CNF: c -b^{19, 35}_2 ∨ -b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ -p_665 ∨ b^{19, 36}_2 c -b^{19, 35}_2 ∨ -b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ -p_665 ∨ -b^{19, 36}_1 c -b^{19, 35}_2 ∨ -b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ -p_665 ∨ b^{19, 36}_0 c in DIMACS: -13472 -13473 13474 -665 13475 0 -13472 -13473 13474 -665 -13476 0 -13472 -13473 13474 -665 13477 0 c -1+1 --> 0 c ( b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ b^{19, 35}_0 ∧ p_665) -> (-b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ -b^{19, 36}_0) c in CNF: c -b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ -p_665 ∨ -b^{19, 36}_2 c -b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ -p_665 ∨ -b^{19, 36}_1 c -b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ -p_665 ∨ -b^{19, 36}_0 c in DIMACS: -13472 13473 -13474 -665 -13475 0 -13472 13473 -13474 -665 -13476 0 -13472 13473 -13474 -665 -13477 0 c 0+1 --> 1 c (-b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ -b^{19, 35}_0 ∧ p_665) -> (-b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ b^{19, 36}_0) c in CNF: c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ -p_665 ∨ -b^{19, 36}_2 c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ -p_665 ∨ -b^{19, 36}_1 c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ -p_665 ∨ b^{19, 36}_0 c in DIMACS: 13472 13473 13474 -665 -13475 0 13472 13473 13474 -665 -13476 0 13472 13473 13474 -665 13477 0 c 1+1 --> 2 c (-b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ b^{19, 35}_0 ∧ p_665) -> (-b^{19, 36}_2 ∧ b^{19, 36}_1 ∧ -b^{19, 36}_0) c in CNF: c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ -p_665 ∨ -b^{19, 36}_2 c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ -p_665 ∨ b^{19, 36}_1 c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ -p_665 ∨ -b^{19, 36}_0 c in DIMACS: 13472 13473 -13474 -665 -13475 0 13472 13473 -13474 -665 13476 0 13472 13473 -13474 -665 -13477 0 c 2+1 --> break c (-b^{19, 35}_2 ∧ b^{19, 35}_1 ∧ -b^{19, 35}_0 ∧ p_665) -> break c in CNF: c b^{19, 35}_2 ∨ -b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ -p_665 ∨ break c in DIMACS: 13472 -13473 13474 -665 1162 0 c 2-1 --> 1 c (-b^{19, 35}_2 ∧ b^{19, 35}_1 ∧ -b^{19, 35}_0 ∧ -p_665) -> (-b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ b^{19, 36}_0) c in CNF: c b^{19, 35}_2 ∨ -b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ p_665 ∨ -b^{19, 36}_2 c b^{19, 35}_2 ∨ -b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ p_665 ∨ -b^{19, 36}_1 c b^{19, 35}_2 ∨ -b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ p_665 ∨ b^{19, 36}_0 c in DIMACS: 13472 -13473 13474 665 -13475 0 13472 -13473 13474 665 -13476 0 13472 -13473 13474 665 13477 0 c 1-1 --> 0 c (-b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ b^{19, 35}_0 ∧ -p_665) -> (-b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ -b^{19, 36}_0) c in CNF: c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ p_665 ∨ -b^{19, 36}_2 c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ p_665 ∨ -b^{19, 36}_1 c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ p_665 ∨ -b^{19, 36}_0 c in DIMACS: 13472 13473 -13474 665 -13475 0 13472 13473 -13474 665 -13476 0 13472 13473 -13474 665 -13477 0 c 0-1 --> -1 c (-b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ -b^{19, 35}_0 ∧ -p_665) -> ( b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ b^{19, 36}_0) c in CNF: c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ p_665 ∨ b^{19, 36}_2 c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ p_665 ∨ -b^{19, 36}_1 c b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ p_665 ∨ b^{19, 36}_0 c in DIMACS: 13472 13473 13474 665 13475 0 13472 13473 13474 665 -13476 0 13472 13473 13474 665 13477 0 c -1-1 --> -2 c ( b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ b^{19, 35}_0 ∧ -p_665) -> ( b^{19, 36}_2 ∧ b^{19, 36}_1 ∧ -b^{19, 36}_0) c in CNF: c -b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ p_665 ∨ b^{19, 36}_2 c -b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ p_665 ∨ b^{19, 36}_1 c -b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ p_665 ∨ -b^{19, 36}_0 c in DIMACS: -13472 13473 -13474 665 13475 0 -13472 13473 -13474 665 13476 0 -13472 13473 -13474 665 -13477 0 c -2-1 --> break c ( b^{19, 35}_2 ∧ b^{19, 35}_1 ∧ -b^{19, 35}_0 ∧ -p_665) -> break c in CNF: c -b^{19, 35}_2 ∨ -b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ p_665 ∨ break c in DIMACS: -13472 -13473 13474 665 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 35}_2 ∧ -b^{19, 35}_1 ∧ -b^{19, 35}_0 ∧ true) c in CNF: c -b^{19, 35}_2 ∨ b^{19, 35}_1 ∨ b^{19, 35}_0 ∨ false c in DIMACS: -13472 13473 13474 0 c 3 does not represent an automaton state. c -(-b^{19, 35}_2 ∧ b^{19, 35}_1 ∧ b^{19, 35}_0 ∧ true) c in CNF: c b^{19, 35}_2 ∨ -b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ false c in DIMACS: 13472 -13473 -13474 0 c -3 does not represent an automaton state. c -( b^{19, 35}_2 ∧ b^{19, 35}_1 ∧ b^{19, 35}_0 ∧ true) c in CNF: c -b^{19, 35}_2 ∨ -b^{19, 35}_1 ∨ -b^{19, 35}_0 ∨ false c in DIMACS: -13472 -13473 -13474 0 c i = 36 c -2+1 --> -1 c ( b^{19, 36}_2 ∧ b^{19, 36}_1 ∧ -b^{19, 36}_0 ∧ p_684) -> ( b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ b^{19, 37}_0) c in CNF: c -b^{19, 36}_2 ∨ -b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ -p_684 ∨ b^{19, 37}_2 c -b^{19, 36}_2 ∨ -b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ -p_684 ∨ -b^{19, 37}_1 c -b^{19, 36}_2 ∨ -b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ -p_684 ∨ b^{19, 37}_0 c in DIMACS: -13475 -13476 13477 -684 13478 0 -13475 -13476 13477 -684 -13479 0 -13475 -13476 13477 -684 13480 0 c -1+1 --> 0 c ( b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ b^{19, 36}_0 ∧ p_684) -> (-b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ -b^{19, 37}_0) c in CNF: c -b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ -p_684 ∨ -b^{19, 37}_2 c -b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ -p_684 ∨ -b^{19, 37}_1 c -b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ -p_684 ∨ -b^{19, 37}_0 c in DIMACS: -13475 13476 -13477 -684 -13478 0 -13475 13476 -13477 -684 -13479 0 -13475 13476 -13477 -684 -13480 0 c 0+1 --> 1 c (-b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ -b^{19, 36}_0 ∧ p_684) -> (-b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ b^{19, 37}_0) c in CNF: c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ -p_684 ∨ -b^{19, 37}_2 c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ -p_684 ∨ -b^{19, 37}_1 c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ -p_684 ∨ b^{19, 37}_0 c in DIMACS: 13475 13476 13477 -684 -13478 0 13475 13476 13477 -684 -13479 0 13475 13476 13477 -684 13480 0 c 1+1 --> 2 c (-b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ b^{19, 36}_0 ∧ p_684) -> (-b^{19, 37}_2 ∧ b^{19, 37}_1 ∧ -b^{19, 37}_0) c in CNF: c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ -p_684 ∨ -b^{19, 37}_2 c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ -p_684 ∨ b^{19, 37}_1 c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ -p_684 ∨ -b^{19, 37}_0 c in DIMACS: 13475 13476 -13477 -684 -13478 0 13475 13476 -13477 -684 13479 0 13475 13476 -13477 -684 -13480 0 c 2+1 --> break c (-b^{19, 36}_2 ∧ b^{19, 36}_1 ∧ -b^{19, 36}_0 ∧ p_684) -> break c in CNF: c b^{19, 36}_2 ∨ -b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ -p_684 ∨ break c in DIMACS: 13475 -13476 13477 -684 1162 0 c 2-1 --> 1 c (-b^{19, 36}_2 ∧ b^{19, 36}_1 ∧ -b^{19, 36}_0 ∧ -p_684) -> (-b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ b^{19, 37}_0) c in CNF: c b^{19, 36}_2 ∨ -b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ p_684 ∨ -b^{19, 37}_2 c b^{19, 36}_2 ∨ -b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ p_684 ∨ -b^{19, 37}_1 c b^{19, 36}_2 ∨ -b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ p_684 ∨ b^{19, 37}_0 c in DIMACS: 13475 -13476 13477 684 -13478 0 13475 -13476 13477 684 -13479 0 13475 -13476 13477 684 13480 0 c 1-1 --> 0 c (-b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ b^{19, 36}_0 ∧ -p_684) -> (-b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ -b^{19, 37}_0) c in CNF: c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ p_684 ∨ -b^{19, 37}_2 c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ p_684 ∨ -b^{19, 37}_1 c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ p_684 ∨ -b^{19, 37}_0 c in DIMACS: 13475 13476 -13477 684 -13478 0 13475 13476 -13477 684 -13479 0 13475 13476 -13477 684 -13480 0 c 0-1 --> -1 c (-b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ -b^{19, 36}_0 ∧ -p_684) -> ( b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ b^{19, 37}_0) c in CNF: c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ p_684 ∨ b^{19, 37}_2 c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ p_684 ∨ -b^{19, 37}_1 c b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ p_684 ∨ b^{19, 37}_0 c in DIMACS: 13475 13476 13477 684 13478 0 13475 13476 13477 684 -13479 0 13475 13476 13477 684 13480 0 c -1-1 --> -2 c ( b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ b^{19, 36}_0 ∧ -p_684) -> ( b^{19, 37}_2 ∧ b^{19, 37}_1 ∧ -b^{19, 37}_0) c in CNF: c -b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ p_684 ∨ b^{19, 37}_2 c -b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ p_684 ∨ b^{19, 37}_1 c -b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ p_684 ∨ -b^{19, 37}_0 c in DIMACS: -13475 13476 -13477 684 13478 0 -13475 13476 -13477 684 13479 0 -13475 13476 -13477 684 -13480 0 c -2-1 --> break c ( b^{19, 36}_2 ∧ b^{19, 36}_1 ∧ -b^{19, 36}_0 ∧ -p_684) -> break c in CNF: c -b^{19, 36}_2 ∨ -b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ p_684 ∨ break c in DIMACS: -13475 -13476 13477 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 36}_2 ∧ -b^{19, 36}_1 ∧ -b^{19, 36}_0 ∧ true) c in CNF: c -b^{19, 36}_2 ∨ b^{19, 36}_1 ∨ b^{19, 36}_0 ∨ false c in DIMACS: -13475 13476 13477 0 c 3 does not represent an automaton state. c -(-b^{19, 36}_2 ∧ b^{19, 36}_1 ∧ b^{19, 36}_0 ∧ true) c in CNF: c b^{19, 36}_2 ∨ -b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ false c in DIMACS: 13475 -13476 -13477 0 c -3 does not represent an automaton state. c -( b^{19, 36}_2 ∧ b^{19, 36}_1 ∧ b^{19, 36}_0 ∧ true) c in CNF: c -b^{19, 36}_2 ∨ -b^{19, 36}_1 ∨ -b^{19, 36}_0 ∨ false c in DIMACS: -13475 -13476 -13477 0 c i = 37 c -2+1 --> -1 c ( b^{19, 37}_2 ∧ b^{19, 37}_1 ∧ -b^{19, 37}_0 ∧ p_703) -> ( b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ b^{19, 38}_0) c in CNF: c -b^{19, 37}_2 ∨ -b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ -p_703 ∨ b^{19, 38}_2 c -b^{19, 37}_2 ∨ -b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ -p_703 ∨ -b^{19, 38}_1 c -b^{19, 37}_2 ∨ -b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ -p_703 ∨ b^{19, 38}_0 c in DIMACS: -13478 -13479 13480 -703 13481 0 -13478 -13479 13480 -703 -13482 0 -13478 -13479 13480 -703 13483 0 c -1+1 --> 0 c ( b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ b^{19, 37}_0 ∧ p_703) -> (-b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ -b^{19, 38}_0) c in CNF: c -b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ -p_703 ∨ -b^{19, 38}_2 c -b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ -p_703 ∨ -b^{19, 38}_1 c -b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ -p_703 ∨ -b^{19, 38}_0 c in DIMACS: -13478 13479 -13480 -703 -13481 0 -13478 13479 -13480 -703 -13482 0 -13478 13479 -13480 -703 -13483 0 c 0+1 --> 1 c (-b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ -b^{19, 37}_0 ∧ p_703) -> (-b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ b^{19, 38}_0) c in CNF: c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ -p_703 ∨ -b^{19, 38}_2 c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ -p_703 ∨ -b^{19, 38}_1 c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ -p_703 ∨ b^{19, 38}_0 c in DIMACS: 13478 13479 13480 -703 -13481 0 13478 13479 13480 -703 -13482 0 13478 13479 13480 -703 13483 0 c 1+1 --> 2 c (-b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ b^{19, 37}_0 ∧ p_703) -> (-b^{19, 38}_2 ∧ b^{19, 38}_1 ∧ -b^{19, 38}_0) c in CNF: c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ -p_703 ∨ -b^{19, 38}_2 c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ -p_703 ∨ b^{19, 38}_1 c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ -p_703 ∨ -b^{19, 38}_0 c in DIMACS: 13478 13479 -13480 -703 -13481 0 13478 13479 -13480 -703 13482 0 13478 13479 -13480 -703 -13483 0 c 2+1 --> break c (-b^{19, 37}_2 ∧ b^{19, 37}_1 ∧ -b^{19, 37}_0 ∧ p_703) -> break c in CNF: c b^{19, 37}_2 ∨ -b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ -p_703 ∨ break c in DIMACS: 13478 -13479 13480 -703 1162 0 c 2-1 --> 1 c (-b^{19, 37}_2 ∧ b^{19, 37}_1 ∧ -b^{19, 37}_0 ∧ -p_703) -> (-b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ b^{19, 38}_0) c in CNF: c b^{19, 37}_2 ∨ -b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ p_703 ∨ -b^{19, 38}_2 c b^{19, 37}_2 ∨ -b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ p_703 ∨ -b^{19, 38}_1 c b^{19, 37}_2 ∨ -b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ p_703 ∨ b^{19, 38}_0 c in DIMACS: 13478 -13479 13480 703 -13481 0 13478 -13479 13480 703 -13482 0 13478 -13479 13480 703 13483 0 c 1-1 --> 0 c (-b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ b^{19, 37}_0 ∧ -p_703) -> (-b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ -b^{19, 38}_0) c in CNF: c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ p_703 ∨ -b^{19, 38}_2 c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ p_703 ∨ -b^{19, 38}_1 c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ p_703 ∨ -b^{19, 38}_0 c in DIMACS: 13478 13479 -13480 703 -13481 0 13478 13479 -13480 703 -13482 0 13478 13479 -13480 703 -13483 0 c 0-1 --> -1 c (-b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ -b^{19, 37}_0 ∧ -p_703) -> ( b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ b^{19, 38}_0) c in CNF: c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ p_703 ∨ b^{19, 38}_2 c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ p_703 ∨ -b^{19, 38}_1 c b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ p_703 ∨ b^{19, 38}_0 c in DIMACS: 13478 13479 13480 703 13481 0 13478 13479 13480 703 -13482 0 13478 13479 13480 703 13483 0 c -1-1 --> -2 c ( b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ b^{19, 37}_0 ∧ -p_703) -> ( b^{19, 38}_2 ∧ b^{19, 38}_1 ∧ -b^{19, 38}_0) c in CNF: c -b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ p_703 ∨ b^{19, 38}_2 c -b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ p_703 ∨ b^{19, 38}_1 c -b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ p_703 ∨ -b^{19, 38}_0 c in DIMACS: -13478 13479 -13480 703 13481 0 -13478 13479 -13480 703 13482 0 -13478 13479 -13480 703 -13483 0 c -2-1 --> break c ( b^{19, 37}_2 ∧ b^{19, 37}_1 ∧ -b^{19, 37}_0 ∧ -p_703) -> break c in CNF: c -b^{19, 37}_2 ∨ -b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ p_703 ∨ break c in DIMACS: -13478 -13479 13480 703 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 37}_2 ∧ -b^{19, 37}_1 ∧ -b^{19, 37}_0 ∧ true) c in CNF: c -b^{19, 37}_2 ∨ b^{19, 37}_1 ∨ b^{19, 37}_0 ∨ false c in DIMACS: -13478 13479 13480 0 c 3 does not represent an automaton state. c -(-b^{19, 37}_2 ∧ b^{19, 37}_1 ∧ b^{19, 37}_0 ∧ true) c in CNF: c b^{19, 37}_2 ∨ -b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ false c in DIMACS: 13478 -13479 -13480 0 c -3 does not represent an automaton state. c -( b^{19, 37}_2 ∧ b^{19, 37}_1 ∧ b^{19, 37}_0 ∧ true) c in CNF: c -b^{19, 37}_2 ∨ -b^{19, 37}_1 ∨ -b^{19, 37}_0 ∨ false c in DIMACS: -13478 -13479 -13480 0 c i = 38 c -2+1 --> -1 c ( b^{19, 38}_2 ∧ b^{19, 38}_1 ∧ -b^{19, 38}_0 ∧ p_722) -> ( b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ b^{19, 39}_0) c in CNF: c -b^{19, 38}_2 ∨ -b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ -p_722 ∨ b^{19, 39}_2 c -b^{19, 38}_2 ∨ -b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ -p_722 ∨ -b^{19, 39}_1 c -b^{19, 38}_2 ∨ -b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ -p_722 ∨ b^{19, 39}_0 c in DIMACS: -13481 -13482 13483 -722 13484 0 -13481 -13482 13483 -722 -13485 0 -13481 -13482 13483 -722 13486 0 c -1+1 --> 0 c ( b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ b^{19, 38}_0 ∧ p_722) -> (-b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ -b^{19, 39}_0) c in CNF: c -b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ -p_722 ∨ -b^{19, 39}_2 c -b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ -p_722 ∨ -b^{19, 39}_1 c -b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ -p_722 ∨ -b^{19, 39}_0 c in DIMACS: -13481 13482 -13483 -722 -13484 0 -13481 13482 -13483 -722 -13485 0 -13481 13482 -13483 -722 -13486 0 c 0+1 --> 1 c (-b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ -b^{19, 38}_0 ∧ p_722) -> (-b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ b^{19, 39}_0) c in CNF: c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ -p_722 ∨ -b^{19, 39}_2 c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ -p_722 ∨ -b^{19, 39}_1 c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ -p_722 ∨ b^{19, 39}_0 c in DIMACS: 13481 13482 13483 -722 -13484 0 13481 13482 13483 -722 -13485 0 13481 13482 13483 -722 13486 0 c 1+1 --> 2 c (-b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ b^{19, 38}_0 ∧ p_722) -> (-b^{19, 39}_2 ∧ b^{19, 39}_1 ∧ -b^{19, 39}_0) c in CNF: c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ -p_722 ∨ -b^{19, 39}_2 c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ -p_722 ∨ b^{19, 39}_1 c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ -p_722 ∨ -b^{19, 39}_0 c in DIMACS: 13481 13482 -13483 -722 -13484 0 13481 13482 -13483 -722 13485 0 13481 13482 -13483 -722 -13486 0 c 2+1 --> break c (-b^{19, 38}_2 ∧ b^{19, 38}_1 ∧ -b^{19, 38}_0 ∧ p_722) -> break c in CNF: c b^{19, 38}_2 ∨ -b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ -p_722 ∨ break c in DIMACS: 13481 -13482 13483 -722 1162 0 c 2-1 --> 1 c (-b^{19, 38}_2 ∧ b^{19, 38}_1 ∧ -b^{19, 38}_0 ∧ -p_722) -> (-b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ b^{19, 39}_0) c in CNF: c b^{19, 38}_2 ∨ -b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ p_722 ∨ -b^{19, 39}_2 c b^{19, 38}_2 ∨ -b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ p_722 ∨ -b^{19, 39}_1 c b^{19, 38}_2 ∨ -b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ p_722 ∨ b^{19, 39}_0 c in DIMACS: 13481 -13482 13483 722 -13484 0 13481 -13482 13483 722 -13485 0 13481 -13482 13483 722 13486 0 c 1-1 --> 0 c (-b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ b^{19, 38}_0 ∧ -p_722) -> (-b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ -b^{19, 39}_0) c in CNF: c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ p_722 ∨ -b^{19, 39}_2 c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ p_722 ∨ -b^{19, 39}_1 c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ p_722 ∨ -b^{19, 39}_0 c in DIMACS: 13481 13482 -13483 722 -13484 0 13481 13482 -13483 722 -13485 0 13481 13482 -13483 722 -13486 0 c 0-1 --> -1 c (-b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ -b^{19, 38}_0 ∧ -p_722) -> ( b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ b^{19, 39}_0) c in CNF: c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ p_722 ∨ b^{19, 39}_2 c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ p_722 ∨ -b^{19, 39}_1 c b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ p_722 ∨ b^{19, 39}_0 c in DIMACS: 13481 13482 13483 722 13484 0 13481 13482 13483 722 -13485 0 13481 13482 13483 722 13486 0 c -1-1 --> -2 c ( b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ b^{19, 38}_0 ∧ -p_722) -> ( b^{19, 39}_2 ∧ b^{19, 39}_1 ∧ -b^{19, 39}_0) c in CNF: c -b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ p_722 ∨ b^{19, 39}_2 c -b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ p_722 ∨ b^{19, 39}_1 c -b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ p_722 ∨ -b^{19, 39}_0 c in DIMACS: -13481 13482 -13483 722 13484 0 -13481 13482 -13483 722 13485 0 -13481 13482 -13483 722 -13486 0 c -2-1 --> break c ( b^{19, 38}_2 ∧ b^{19, 38}_1 ∧ -b^{19, 38}_0 ∧ -p_722) -> break c in CNF: c -b^{19, 38}_2 ∨ -b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ p_722 ∨ break c in DIMACS: -13481 -13482 13483 722 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 38}_2 ∧ -b^{19, 38}_1 ∧ -b^{19, 38}_0 ∧ true) c in CNF: c -b^{19, 38}_2 ∨ b^{19, 38}_1 ∨ b^{19, 38}_0 ∨ false c in DIMACS: -13481 13482 13483 0 c 3 does not represent an automaton state. c -(-b^{19, 38}_2 ∧ b^{19, 38}_1 ∧ b^{19, 38}_0 ∧ true) c in CNF: c b^{19, 38}_2 ∨ -b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ false c in DIMACS: 13481 -13482 -13483 0 c -3 does not represent an automaton state. c -( b^{19, 38}_2 ∧ b^{19, 38}_1 ∧ b^{19, 38}_0 ∧ true) c in CNF: c -b^{19, 38}_2 ∨ -b^{19, 38}_1 ∨ -b^{19, 38}_0 ∨ false c in DIMACS: -13481 -13482 -13483 0 c i = 39 c -2+1 --> -1 c ( b^{19, 39}_2 ∧ b^{19, 39}_1 ∧ -b^{19, 39}_0 ∧ p_741) -> ( b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ b^{19, 40}_0) c in CNF: c -b^{19, 39}_2 ∨ -b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ -p_741 ∨ b^{19, 40}_2 c -b^{19, 39}_2 ∨ -b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ -p_741 ∨ -b^{19, 40}_1 c -b^{19, 39}_2 ∨ -b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ -p_741 ∨ b^{19, 40}_0 c in DIMACS: -13484 -13485 13486 -741 13487 0 -13484 -13485 13486 -741 -13488 0 -13484 -13485 13486 -741 13489 0 c -1+1 --> 0 c ( b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ b^{19, 39}_0 ∧ p_741) -> (-b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ -b^{19, 40}_0) c in CNF: c -b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ -p_741 ∨ -b^{19, 40}_2 c -b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ -p_741 ∨ -b^{19, 40}_1 c -b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ -p_741 ∨ -b^{19, 40}_0 c in DIMACS: -13484 13485 -13486 -741 -13487 0 -13484 13485 -13486 -741 -13488 0 -13484 13485 -13486 -741 -13489 0 c 0+1 --> 1 c (-b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ -b^{19, 39}_0 ∧ p_741) -> (-b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ b^{19, 40}_0) c in CNF: c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ -p_741 ∨ -b^{19, 40}_2 c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ -p_741 ∨ -b^{19, 40}_1 c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ -p_741 ∨ b^{19, 40}_0 c in DIMACS: 13484 13485 13486 -741 -13487 0 13484 13485 13486 -741 -13488 0 13484 13485 13486 -741 13489 0 c 1+1 --> 2 c (-b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ b^{19, 39}_0 ∧ p_741) -> (-b^{19, 40}_2 ∧ b^{19, 40}_1 ∧ -b^{19, 40}_0) c in CNF: c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ -p_741 ∨ -b^{19, 40}_2 c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ -p_741 ∨ b^{19, 40}_1 c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ -p_741 ∨ -b^{19, 40}_0 c in DIMACS: 13484 13485 -13486 -741 -13487 0 13484 13485 -13486 -741 13488 0 13484 13485 -13486 -741 -13489 0 c 2+1 --> break c (-b^{19, 39}_2 ∧ b^{19, 39}_1 ∧ -b^{19, 39}_0 ∧ p_741) -> break c in CNF: c b^{19, 39}_2 ∨ -b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ -p_741 ∨ break c in DIMACS: 13484 -13485 13486 -741 1162 0 c 2-1 --> 1 c (-b^{19, 39}_2 ∧ b^{19, 39}_1 ∧ -b^{19, 39}_0 ∧ -p_741) -> (-b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ b^{19, 40}_0) c in CNF: c b^{19, 39}_2 ∨ -b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ p_741 ∨ -b^{19, 40}_2 c b^{19, 39}_2 ∨ -b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ p_741 ∨ -b^{19, 40}_1 c b^{19, 39}_2 ∨ -b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ p_741 ∨ b^{19, 40}_0 c in DIMACS: 13484 -13485 13486 741 -13487 0 13484 -13485 13486 741 -13488 0 13484 -13485 13486 741 13489 0 c 1-1 --> 0 c (-b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ b^{19, 39}_0 ∧ -p_741) -> (-b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ -b^{19, 40}_0) c in CNF: c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ p_741 ∨ -b^{19, 40}_2 c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ p_741 ∨ -b^{19, 40}_1 c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ p_741 ∨ -b^{19, 40}_0 c in DIMACS: 13484 13485 -13486 741 -13487 0 13484 13485 -13486 741 -13488 0 13484 13485 -13486 741 -13489 0 c 0-1 --> -1 c (-b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ -b^{19, 39}_0 ∧ -p_741) -> ( b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ b^{19, 40}_0) c in CNF: c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ p_741 ∨ b^{19, 40}_2 c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ p_741 ∨ -b^{19, 40}_1 c b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ p_741 ∨ b^{19, 40}_0 c in DIMACS: 13484 13485 13486 741 13487 0 13484 13485 13486 741 -13488 0 13484 13485 13486 741 13489 0 c -1-1 --> -2 c ( b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ b^{19, 39}_0 ∧ -p_741) -> ( b^{19, 40}_2 ∧ b^{19, 40}_1 ∧ -b^{19, 40}_0) c in CNF: c -b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ p_741 ∨ b^{19, 40}_2 c -b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ p_741 ∨ b^{19, 40}_1 c -b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ p_741 ∨ -b^{19, 40}_0 c in DIMACS: -13484 13485 -13486 741 13487 0 -13484 13485 -13486 741 13488 0 -13484 13485 -13486 741 -13489 0 c -2-1 --> break c ( b^{19, 39}_2 ∧ b^{19, 39}_1 ∧ -b^{19, 39}_0 ∧ -p_741) -> break c in CNF: c -b^{19, 39}_2 ∨ -b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ p_741 ∨ break c in DIMACS: -13484 -13485 13486 741 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 39}_2 ∧ -b^{19, 39}_1 ∧ -b^{19, 39}_0 ∧ true) c in CNF: c -b^{19, 39}_2 ∨ b^{19, 39}_1 ∨ b^{19, 39}_0 ∨ false c in DIMACS: -13484 13485 13486 0 c 3 does not represent an automaton state. c -(-b^{19, 39}_2 ∧ b^{19, 39}_1 ∧ b^{19, 39}_0 ∧ true) c in CNF: c b^{19, 39}_2 ∨ -b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ false c in DIMACS: 13484 -13485 -13486 0 c -3 does not represent an automaton state. c -( b^{19, 39}_2 ∧ b^{19, 39}_1 ∧ b^{19, 39}_0 ∧ true) c in CNF: c -b^{19, 39}_2 ∨ -b^{19, 39}_1 ∨ -b^{19, 39}_0 ∨ false c in DIMACS: -13484 -13485 -13486 0 c i = 40 c -2+1 --> -1 c ( b^{19, 40}_2 ∧ b^{19, 40}_1 ∧ -b^{19, 40}_0 ∧ p_760) -> ( b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ b^{19, 41}_0) c in CNF: c -b^{19, 40}_2 ∨ -b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ -p_760 ∨ b^{19, 41}_2 c -b^{19, 40}_2 ∨ -b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ -p_760 ∨ -b^{19, 41}_1 c -b^{19, 40}_2 ∨ -b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ -p_760 ∨ b^{19, 41}_0 c in DIMACS: -13487 -13488 13489 -760 13490 0 -13487 -13488 13489 -760 -13491 0 -13487 -13488 13489 -760 13492 0 c -1+1 --> 0 c ( b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ b^{19, 40}_0 ∧ p_760) -> (-b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ -b^{19, 41}_0) c in CNF: c -b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ -p_760 ∨ -b^{19, 41}_2 c -b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ -p_760 ∨ -b^{19, 41}_1 c -b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ -p_760 ∨ -b^{19, 41}_0 c in DIMACS: -13487 13488 -13489 -760 -13490 0 -13487 13488 -13489 -760 -13491 0 -13487 13488 -13489 -760 -13492 0 c 0+1 --> 1 c (-b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ -b^{19, 40}_0 ∧ p_760) -> (-b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ b^{19, 41}_0) c in CNF: c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ -p_760 ∨ -b^{19, 41}_2 c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ -p_760 ∨ -b^{19, 41}_1 c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ -p_760 ∨ b^{19, 41}_0 c in DIMACS: 13487 13488 13489 -760 -13490 0 13487 13488 13489 -760 -13491 0 13487 13488 13489 -760 13492 0 c 1+1 --> 2 c (-b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ b^{19, 40}_0 ∧ p_760) -> (-b^{19, 41}_2 ∧ b^{19, 41}_1 ∧ -b^{19, 41}_0) c in CNF: c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ -p_760 ∨ -b^{19, 41}_2 c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ -p_760 ∨ b^{19, 41}_1 c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ -p_760 ∨ -b^{19, 41}_0 c in DIMACS: 13487 13488 -13489 -760 -13490 0 13487 13488 -13489 -760 13491 0 13487 13488 -13489 -760 -13492 0 c 2+1 --> break c (-b^{19, 40}_2 ∧ b^{19, 40}_1 ∧ -b^{19, 40}_0 ∧ p_760) -> break c in CNF: c b^{19, 40}_2 ∨ -b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ -p_760 ∨ break c in DIMACS: 13487 -13488 13489 -760 1162 0 c 2-1 --> 1 c (-b^{19, 40}_2 ∧ b^{19, 40}_1 ∧ -b^{19, 40}_0 ∧ -p_760) -> (-b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ b^{19, 41}_0) c in CNF: c b^{19, 40}_2 ∨ -b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ p_760 ∨ -b^{19, 41}_2 c b^{19, 40}_2 ∨ -b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ p_760 ∨ -b^{19, 41}_1 c b^{19, 40}_2 ∨ -b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ p_760 ∨ b^{19, 41}_0 c in DIMACS: 13487 -13488 13489 760 -13490 0 13487 -13488 13489 760 -13491 0 13487 -13488 13489 760 13492 0 c 1-1 --> 0 c (-b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ b^{19, 40}_0 ∧ -p_760) -> (-b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ -b^{19, 41}_0) c in CNF: c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ p_760 ∨ -b^{19, 41}_2 c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ p_760 ∨ -b^{19, 41}_1 c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ p_760 ∨ -b^{19, 41}_0 c in DIMACS: 13487 13488 -13489 760 -13490 0 13487 13488 -13489 760 -13491 0 13487 13488 -13489 760 -13492 0 c 0-1 --> -1 c (-b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ -b^{19, 40}_0 ∧ -p_760) -> ( b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ b^{19, 41}_0) c in CNF: c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ p_760 ∨ b^{19, 41}_2 c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ p_760 ∨ -b^{19, 41}_1 c b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ p_760 ∨ b^{19, 41}_0 c in DIMACS: 13487 13488 13489 760 13490 0 13487 13488 13489 760 -13491 0 13487 13488 13489 760 13492 0 c -1-1 --> -2 c ( b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ b^{19, 40}_0 ∧ -p_760) -> ( b^{19, 41}_2 ∧ b^{19, 41}_1 ∧ -b^{19, 41}_0) c in CNF: c -b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ p_760 ∨ b^{19, 41}_2 c -b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ p_760 ∨ b^{19, 41}_1 c -b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ p_760 ∨ -b^{19, 41}_0 c in DIMACS: -13487 13488 -13489 760 13490 0 -13487 13488 -13489 760 13491 0 -13487 13488 -13489 760 -13492 0 c -2-1 --> break c ( b^{19, 40}_2 ∧ b^{19, 40}_1 ∧ -b^{19, 40}_0 ∧ -p_760) -> break c in CNF: c -b^{19, 40}_2 ∨ -b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ p_760 ∨ break c in DIMACS: -13487 -13488 13489 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 40}_2 ∧ -b^{19, 40}_1 ∧ -b^{19, 40}_0 ∧ true) c in CNF: c -b^{19, 40}_2 ∨ b^{19, 40}_1 ∨ b^{19, 40}_0 ∨ false c in DIMACS: -13487 13488 13489 0 c 3 does not represent an automaton state. c -(-b^{19, 40}_2 ∧ b^{19, 40}_1 ∧ b^{19, 40}_0 ∧ true) c in CNF: c b^{19, 40}_2 ∨ -b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ false c in DIMACS: 13487 -13488 -13489 0 c -3 does not represent an automaton state. c -( b^{19, 40}_2 ∧ b^{19, 40}_1 ∧ b^{19, 40}_0 ∧ true) c in CNF: c -b^{19, 40}_2 ∨ -b^{19, 40}_1 ∨ -b^{19, 40}_0 ∨ false c in DIMACS: -13487 -13488 -13489 0 c i = 41 c -2+1 --> -1 c ( b^{19, 41}_2 ∧ b^{19, 41}_1 ∧ -b^{19, 41}_0 ∧ p_779) -> ( b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ b^{19, 42}_0) c in CNF: c -b^{19, 41}_2 ∨ -b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ -p_779 ∨ b^{19, 42}_2 c -b^{19, 41}_2 ∨ -b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ -p_779 ∨ -b^{19, 42}_1 c -b^{19, 41}_2 ∨ -b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ -p_779 ∨ b^{19, 42}_0 c in DIMACS: -13490 -13491 13492 -779 13493 0 -13490 -13491 13492 -779 -13494 0 -13490 -13491 13492 -779 13495 0 c -1+1 --> 0 c ( b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ b^{19, 41}_0 ∧ p_779) -> (-b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ -b^{19, 42}_0) c in CNF: c -b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ -p_779 ∨ -b^{19, 42}_2 c -b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ -p_779 ∨ -b^{19, 42}_1 c -b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ -p_779 ∨ -b^{19, 42}_0 c in DIMACS: -13490 13491 -13492 -779 -13493 0 -13490 13491 -13492 -779 -13494 0 -13490 13491 -13492 -779 -13495 0 c 0+1 --> 1 c (-b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ -b^{19, 41}_0 ∧ p_779) -> (-b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ b^{19, 42}_0) c in CNF: c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ -p_779 ∨ -b^{19, 42}_2 c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ -p_779 ∨ -b^{19, 42}_1 c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ -p_779 ∨ b^{19, 42}_0 c in DIMACS: 13490 13491 13492 -779 -13493 0 13490 13491 13492 -779 -13494 0 13490 13491 13492 -779 13495 0 c 1+1 --> 2 c (-b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ b^{19, 41}_0 ∧ p_779) -> (-b^{19, 42}_2 ∧ b^{19, 42}_1 ∧ -b^{19, 42}_0) c in CNF: c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ -p_779 ∨ -b^{19, 42}_2 c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ -p_779 ∨ b^{19, 42}_1 c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ -p_779 ∨ -b^{19, 42}_0 c in DIMACS: 13490 13491 -13492 -779 -13493 0 13490 13491 -13492 -779 13494 0 13490 13491 -13492 -779 -13495 0 c 2+1 --> break c (-b^{19, 41}_2 ∧ b^{19, 41}_1 ∧ -b^{19, 41}_0 ∧ p_779) -> break c in CNF: c b^{19, 41}_2 ∨ -b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ -p_779 ∨ break c in DIMACS: 13490 -13491 13492 -779 1162 0 c 2-1 --> 1 c (-b^{19, 41}_2 ∧ b^{19, 41}_1 ∧ -b^{19, 41}_0 ∧ -p_779) -> (-b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ b^{19, 42}_0) c in CNF: c b^{19, 41}_2 ∨ -b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ p_779 ∨ -b^{19, 42}_2 c b^{19, 41}_2 ∨ -b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ p_779 ∨ -b^{19, 42}_1 c b^{19, 41}_2 ∨ -b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ p_779 ∨ b^{19, 42}_0 c in DIMACS: 13490 -13491 13492 779 -13493 0 13490 -13491 13492 779 -13494 0 13490 -13491 13492 779 13495 0 c 1-1 --> 0 c (-b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ b^{19, 41}_0 ∧ -p_779) -> (-b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ -b^{19, 42}_0) c in CNF: c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ p_779 ∨ -b^{19, 42}_2 c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ p_779 ∨ -b^{19, 42}_1 c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ p_779 ∨ -b^{19, 42}_0 c in DIMACS: 13490 13491 -13492 779 -13493 0 13490 13491 -13492 779 -13494 0 13490 13491 -13492 779 -13495 0 c 0-1 --> -1 c (-b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ -b^{19, 41}_0 ∧ -p_779) -> ( b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ b^{19, 42}_0) c in CNF: c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ p_779 ∨ b^{19, 42}_2 c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ p_779 ∨ -b^{19, 42}_1 c b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ p_779 ∨ b^{19, 42}_0 c in DIMACS: 13490 13491 13492 779 13493 0 13490 13491 13492 779 -13494 0 13490 13491 13492 779 13495 0 c -1-1 --> -2 c ( b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ b^{19, 41}_0 ∧ -p_779) -> ( b^{19, 42}_2 ∧ b^{19, 42}_1 ∧ -b^{19, 42}_0) c in CNF: c -b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ p_779 ∨ b^{19, 42}_2 c -b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ p_779 ∨ b^{19, 42}_1 c -b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ p_779 ∨ -b^{19, 42}_0 c in DIMACS: -13490 13491 -13492 779 13493 0 -13490 13491 -13492 779 13494 0 -13490 13491 -13492 779 -13495 0 c -2-1 --> break c ( b^{19, 41}_2 ∧ b^{19, 41}_1 ∧ -b^{19, 41}_0 ∧ -p_779) -> break c in CNF: c -b^{19, 41}_2 ∨ -b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ p_779 ∨ break c in DIMACS: -13490 -13491 13492 779 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 41}_2 ∧ -b^{19, 41}_1 ∧ -b^{19, 41}_0 ∧ true) c in CNF: c -b^{19, 41}_2 ∨ b^{19, 41}_1 ∨ b^{19, 41}_0 ∨ false c in DIMACS: -13490 13491 13492 0 c 3 does not represent an automaton state. c -(-b^{19, 41}_2 ∧ b^{19, 41}_1 ∧ b^{19, 41}_0 ∧ true) c in CNF: c b^{19, 41}_2 ∨ -b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ false c in DIMACS: 13490 -13491 -13492 0 c -3 does not represent an automaton state. c -( b^{19, 41}_2 ∧ b^{19, 41}_1 ∧ b^{19, 41}_0 ∧ true) c in CNF: c -b^{19, 41}_2 ∨ -b^{19, 41}_1 ∨ -b^{19, 41}_0 ∨ false c in DIMACS: -13490 -13491 -13492 0 c i = 42 c -2+1 --> -1 c ( b^{19, 42}_2 ∧ b^{19, 42}_1 ∧ -b^{19, 42}_0 ∧ p_798) -> ( b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ b^{19, 43}_0) c in CNF: c -b^{19, 42}_2 ∨ -b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ -p_798 ∨ b^{19, 43}_2 c -b^{19, 42}_2 ∨ -b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ -p_798 ∨ -b^{19, 43}_1 c -b^{19, 42}_2 ∨ -b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ -p_798 ∨ b^{19, 43}_0 c in DIMACS: -13493 -13494 13495 -798 13496 0 -13493 -13494 13495 -798 -13497 0 -13493 -13494 13495 -798 13498 0 c -1+1 --> 0 c ( b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ b^{19, 42}_0 ∧ p_798) -> (-b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ -b^{19, 43}_0) c in CNF: c -b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ -p_798 ∨ -b^{19, 43}_2 c -b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ -p_798 ∨ -b^{19, 43}_1 c -b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ -p_798 ∨ -b^{19, 43}_0 c in DIMACS: -13493 13494 -13495 -798 -13496 0 -13493 13494 -13495 -798 -13497 0 -13493 13494 -13495 -798 -13498 0 c 0+1 --> 1 c (-b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ -b^{19, 42}_0 ∧ p_798) -> (-b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ b^{19, 43}_0) c in CNF: c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ -p_798 ∨ -b^{19, 43}_2 c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ -p_798 ∨ -b^{19, 43}_1 c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ -p_798 ∨ b^{19, 43}_0 c in DIMACS: 13493 13494 13495 -798 -13496 0 13493 13494 13495 -798 -13497 0 13493 13494 13495 -798 13498 0 c 1+1 --> 2 c (-b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ b^{19, 42}_0 ∧ p_798) -> (-b^{19, 43}_2 ∧ b^{19, 43}_1 ∧ -b^{19, 43}_0) c in CNF: c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ -p_798 ∨ -b^{19, 43}_2 c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ -p_798 ∨ b^{19, 43}_1 c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ -p_798 ∨ -b^{19, 43}_0 c in DIMACS: 13493 13494 -13495 -798 -13496 0 13493 13494 -13495 -798 13497 0 13493 13494 -13495 -798 -13498 0 c 2+1 --> break c (-b^{19, 42}_2 ∧ b^{19, 42}_1 ∧ -b^{19, 42}_0 ∧ p_798) -> break c in CNF: c b^{19, 42}_2 ∨ -b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ -p_798 ∨ break c in DIMACS: 13493 -13494 13495 -798 1162 0 c 2-1 --> 1 c (-b^{19, 42}_2 ∧ b^{19, 42}_1 ∧ -b^{19, 42}_0 ∧ -p_798) -> (-b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ b^{19, 43}_0) c in CNF: c b^{19, 42}_2 ∨ -b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ p_798 ∨ -b^{19, 43}_2 c b^{19, 42}_2 ∨ -b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ p_798 ∨ -b^{19, 43}_1 c b^{19, 42}_2 ∨ -b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ p_798 ∨ b^{19, 43}_0 c in DIMACS: 13493 -13494 13495 798 -13496 0 13493 -13494 13495 798 -13497 0 13493 -13494 13495 798 13498 0 c 1-1 --> 0 c (-b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ b^{19, 42}_0 ∧ -p_798) -> (-b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ -b^{19, 43}_0) c in CNF: c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ p_798 ∨ -b^{19, 43}_2 c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ p_798 ∨ -b^{19, 43}_1 c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ p_798 ∨ -b^{19, 43}_0 c in DIMACS: 13493 13494 -13495 798 -13496 0 13493 13494 -13495 798 -13497 0 13493 13494 -13495 798 -13498 0 c 0-1 --> -1 c (-b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ -b^{19, 42}_0 ∧ -p_798) -> ( b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ b^{19, 43}_0) c in CNF: c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ p_798 ∨ b^{19, 43}_2 c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ p_798 ∨ -b^{19, 43}_1 c b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ p_798 ∨ b^{19, 43}_0 c in DIMACS: 13493 13494 13495 798 13496 0 13493 13494 13495 798 -13497 0 13493 13494 13495 798 13498 0 c -1-1 --> -2 c ( b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ b^{19, 42}_0 ∧ -p_798) -> ( b^{19, 43}_2 ∧ b^{19, 43}_1 ∧ -b^{19, 43}_0) c in CNF: c -b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ p_798 ∨ b^{19, 43}_2 c -b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ p_798 ∨ b^{19, 43}_1 c -b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ p_798 ∨ -b^{19, 43}_0 c in DIMACS: -13493 13494 -13495 798 13496 0 -13493 13494 -13495 798 13497 0 -13493 13494 -13495 798 -13498 0 c -2-1 --> break c ( b^{19, 42}_2 ∧ b^{19, 42}_1 ∧ -b^{19, 42}_0 ∧ -p_798) -> break c in CNF: c -b^{19, 42}_2 ∨ -b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ p_798 ∨ break c in DIMACS: -13493 -13494 13495 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 42}_2 ∧ -b^{19, 42}_1 ∧ -b^{19, 42}_0 ∧ true) c in CNF: c -b^{19, 42}_2 ∨ b^{19, 42}_1 ∨ b^{19, 42}_0 ∨ false c in DIMACS: -13493 13494 13495 0 c 3 does not represent an automaton state. c -(-b^{19, 42}_2 ∧ b^{19, 42}_1 ∧ b^{19, 42}_0 ∧ true) c in CNF: c b^{19, 42}_2 ∨ -b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ false c in DIMACS: 13493 -13494 -13495 0 c -3 does not represent an automaton state. c -( b^{19, 42}_2 ∧ b^{19, 42}_1 ∧ b^{19, 42}_0 ∧ true) c in CNF: c -b^{19, 42}_2 ∨ -b^{19, 42}_1 ∨ -b^{19, 42}_0 ∨ false c in DIMACS: -13493 -13494 -13495 0 c i = 43 c -2+1 --> -1 c ( b^{19, 43}_2 ∧ b^{19, 43}_1 ∧ -b^{19, 43}_0 ∧ p_817) -> ( b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ b^{19, 44}_0) c in CNF: c -b^{19, 43}_2 ∨ -b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ -p_817 ∨ b^{19, 44}_2 c -b^{19, 43}_2 ∨ -b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ -p_817 ∨ -b^{19, 44}_1 c -b^{19, 43}_2 ∨ -b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ -p_817 ∨ b^{19, 44}_0 c in DIMACS: -13496 -13497 13498 -817 13499 0 -13496 -13497 13498 -817 -13500 0 -13496 -13497 13498 -817 13501 0 c -1+1 --> 0 c ( b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ b^{19, 43}_0 ∧ p_817) -> (-b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ -b^{19, 44}_0) c in CNF: c -b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ -p_817 ∨ -b^{19, 44}_2 c -b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ -p_817 ∨ -b^{19, 44}_1 c -b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ -p_817 ∨ -b^{19, 44}_0 c in DIMACS: -13496 13497 -13498 -817 -13499 0 -13496 13497 -13498 -817 -13500 0 -13496 13497 -13498 -817 -13501 0 c 0+1 --> 1 c (-b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ -b^{19, 43}_0 ∧ p_817) -> (-b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ b^{19, 44}_0) c in CNF: c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ -p_817 ∨ -b^{19, 44}_2 c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ -p_817 ∨ -b^{19, 44}_1 c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ -p_817 ∨ b^{19, 44}_0 c in DIMACS: 13496 13497 13498 -817 -13499 0 13496 13497 13498 -817 -13500 0 13496 13497 13498 -817 13501 0 c 1+1 --> 2 c (-b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ b^{19, 43}_0 ∧ p_817) -> (-b^{19, 44}_2 ∧ b^{19, 44}_1 ∧ -b^{19, 44}_0) c in CNF: c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ -p_817 ∨ -b^{19, 44}_2 c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ -p_817 ∨ b^{19, 44}_1 c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ -p_817 ∨ -b^{19, 44}_0 c in DIMACS: 13496 13497 -13498 -817 -13499 0 13496 13497 -13498 -817 13500 0 13496 13497 -13498 -817 -13501 0 c 2+1 --> break c (-b^{19, 43}_2 ∧ b^{19, 43}_1 ∧ -b^{19, 43}_0 ∧ p_817) -> break c in CNF: c b^{19, 43}_2 ∨ -b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ -p_817 ∨ break c in DIMACS: 13496 -13497 13498 -817 1162 0 c 2-1 --> 1 c (-b^{19, 43}_2 ∧ b^{19, 43}_1 ∧ -b^{19, 43}_0 ∧ -p_817) -> (-b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ b^{19, 44}_0) c in CNF: c b^{19, 43}_2 ∨ -b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ p_817 ∨ -b^{19, 44}_2 c b^{19, 43}_2 ∨ -b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ p_817 ∨ -b^{19, 44}_1 c b^{19, 43}_2 ∨ -b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ p_817 ∨ b^{19, 44}_0 c in DIMACS: 13496 -13497 13498 817 -13499 0 13496 -13497 13498 817 -13500 0 13496 -13497 13498 817 13501 0 c 1-1 --> 0 c (-b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ b^{19, 43}_0 ∧ -p_817) -> (-b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ -b^{19, 44}_0) c in CNF: c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ p_817 ∨ -b^{19, 44}_2 c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ p_817 ∨ -b^{19, 44}_1 c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ p_817 ∨ -b^{19, 44}_0 c in DIMACS: 13496 13497 -13498 817 -13499 0 13496 13497 -13498 817 -13500 0 13496 13497 -13498 817 -13501 0 c 0-1 --> -1 c (-b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ -b^{19, 43}_0 ∧ -p_817) -> ( b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ b^{19, 44}_0) c in CNF: c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ p_817 ∨ b^{19, 44}_2 c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ p_817 ∨ -b^{19, 44}_1 c b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ p_817 ∨ b^{19, 44}_0 c in DIMACS: 13496 13497 13498 817 13499 0 13496 13497 13498 817 -13500 0 13496 13497 13498 817 13501 0 c -1-1 --> -2 c ( b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ b^{19, 43}_0 ∧ -p_817) -> ( b^{19, 44}_2 ∧ b^{19, 44}_1 ∧ -b^{19, 44}_0) c in CNF: c -b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ p_817 ∨ b^{19, 44}_2 c -b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ p_817 ∨ b^{19, 44}_1 c -b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ p_817 ∨ -b^{19, 44}_0 c in DIMACS: -13496 13497 -13498 817 13499 0 -13496 13497 -13498 817 13500 0 -13496 13497 -13498 817 -13501 0 c -2-1 --> break c ( b^{19, 43}_2 ∧ b^{19, 43}_1 ∧ -b^{19, 43}_0 ∧ -p_817) -> break c in CNF: c -b^{19, 43}_2 ∨ -b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ p_817 ∨ break c in DIMACS: -13496 -13497 13498 817 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 43}_2 ∧ -b^{19, 43}_1 ∧ -b^{19, 43}_0 ∧ true) c in CNF: c -b^{19, 43}_2 ∨ b^{19, 43}_1 ∨ b^{19, 43}_0 ∨ false c in DIMACS: -13496 13497 13498 0 c 3 does not represent an automaton state. c -(-b^{19, 43}_2 ∧ b^{19, 43}_1 ∧ b^{19, 43}_0 ∧ true) c in CNF: c b^{19, 43}_2 ∨ -b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ false c in DIMACS: 13496 -13497 -13498 0 c -3 does not represent an automaton state. c -( b^{19, 43}_2 ∧ b^{19, 43}_1 ∧ b^{19, 43}_0 ∧ true) c in CNF: c -b^{19, 43}_2 ∨ -b^{19, 43}_1 ∨ -b^{19, 43}_0 ∨ false c in DIMACS: -13496 -13497 -13498 0 c i = 44 c -2+1 --> -1 c ( b^{19, 44}_2 ∧ b^{19, 44}_1 ∧ -b^{19, 44}_0 ∧ p_836) -> ( b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ b^{19, 45}_0) c in CNF: c -b^{19, 44}_2 ∨ -b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ -p_836 ∨ b^{19, 45}_2 c -b^{19, 44}_2 ∨ -b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ -p_836 ∨ -b^{19, 45}_1 c -b^{19, 44}_2 ∨ -b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ -p_836 ∨ b^{19, 45}_0 c in DIMACS: -13499 -13500 13501 -836 13502 0 -13499 -13500 13501 -836 -13503 0 -13499 -13500 13501 -836 13504 0 c -1+1 --> 0 c ( b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ b^{19, 44}_0 ∧ p_836) -> (-b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ -b^{19, 45}_0) c in CNF: c -b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ -p_836 ∨ -b^{19, 45}_2 c -b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ -p_836 ∨ -b^{19, 45}_1 c -b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ -p_836 ∨ -b^{19, 45}_0 c in DIMACS: -13499 13500 -13501 -836 -13502 0 -13499 13500 -13501 -836 -13503 0 -13499 13500 -13501 -836 -13504 0 c 0+1 --> 1 c (-b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ -b^{19, 44}_0 ∧ p_836) -> (-b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ b^{19, 45}_0) c in CNF: c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ -p_836 ∨ -b^{19, 45}_2 c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ -p_836 ∨ -b^{19, 45}_1 c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ -p_836 ∨ b^{19, 45}_0 c in DIMACS: 13499 13500 13501 -836 -13502 0 13499 13500 13501 -836 -13503 0 13499 13500 13501 -836 13504 0 c 1+1 --> 2 c (-b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ b^{19, 44}_0 ∧ p_836) -> (-b^{19, 45}_2 ∧ b^{19, 45}_1 ∧ -b^{19, 45}_0) c in CNF: c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ -p_836 ∨ -b^{19, 45}_2 c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ -p_836 ∨ b^{19, 45}_1 c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ -p_836 ∨ -b^{19, 45}_0 c in DIMACS: 13499 13500 -13501 -836 -13502 0 13499 13500 -13501 -836 13503 0 13499 13500 -13501 -836 -13504 0 c 2+1 --> break c (-b^{19, 44}_2 ∧ b^{19, 44}_1 ∧ -b^{19, 44}_0 ∧ p_836) -> break c in CNF: c b^{19, 44}_2 ∨ -b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ -p_836 ∨ break c in DIMACS: 13499 -13500 13501 -836 1162 0 c 2-1 --> 1 c (-b^{19, 44}_2 ∧ b^{19, 44}_1 ∧ -b^{19, 44}_0 ∧ -p_836) -> (-b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ b^{19, 45}_0) c in CNF: c b^{19, 44}_2 ∨ -b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ p_836 ∨ -b^{19, 45}_2 c b^{19, 44}_2 ∨ -b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ p_836 ∨ -b^{19, 45}_1 c b^{19, 44}_2 ∨ -b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ p_836 ∨ b^{19, 45}_0 c in DIMACS: 13499 -13500 13501 836 -13502 0 13499 -13500 13501 836 -13503 0 13499 -13500 13501 836 13504 0 c 1-1 --> 0 c (-b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ b^{19, 44}_0 ∧ -p_836) -> (-b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ -b^{19, 45}_0) c in CNF: c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ p_836 ∨ -b^{19, 45}_2 c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ p_836 ∨ -b^{19, 45}_1 c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ p_836 ∨ -b^{19, 45}_0 c in DIMACS: 13499 13500 -13501 836 -13502 0 13499 13500 -13501 836 -13503 0 13499 13500 -13501 836 -13504 0 c 0-1 --> -1 c (-b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ -b^{19, 44}_0 ∧ -p_836) -> ( b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ b^{19, 45}_0) c in CNF: c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ p_836 ∨ b^{19, 45}_2 c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ p_836 ∨ -b^{19, 45}_1 c b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ p_836 ∨ b^{19, 45}_0 c in DIMACS: 13499 13500 13501 836 13502 0 13499 13500 13501 836 -13503 0 13499 13500 13501 836 13504 0 c -1-1 --> -2 c ( b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ b^{19, 44}_0 ∧ -p_836) -> ( b^{19, 45}_2 ∧ b^{19, 45}_1 ∧ -b^{19, 45}_0) c in CNF: c -b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ p_836 ∨ b^{19, 45}_2 c -b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ p_836 ∨ b^{19, 45}_1 c -b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ p_836 ∨ -b^{19, 45}_0 c in DIMACS: -13499 13500 -13501 836 13502 0 -13499 13500 -13501 836 13503 0 -13499 13500 -13501 836 -13504 0 c -2-1 --> break c ( b^{19, 44}_2 ∧ b^{19, 44}_1 ∧ -b^{19, 44}_0 ∧ -p_836) -> break c in CNF: c -b^{19, 44}_2 ∨ -b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ p_836 ∨ break c in DIMACS: -13499 -13500 13501 836 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 44}_2 ∧ -b^{19, 44}_1 ∧ -b^{19, 44}_0 ∧ true) c in CNF: c -b^{19, 44}_2 ∨ b^{19, 44}_1 ∨ b^{19, 44}_0 ∨ false c in DIMACS: -13499 13500 13501 0 c 3 does not represent an automaton state. c -(-b^{19, 44}_2 ∧ b^{19, 44}_1 ∧ b^{19, 44}_0 ∧ true) c in CNF: c b^{19, 44}_2 ∨ -b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ false c in DIMACS: 13499 -13500 -13501 0 c -3 does not represent an automaton state. c -( b^{19, 44}_2 ∧ b^{19, 44}_1 ∧ b^{19, 44}_0 ∧ true) c in CNF: c -b^{19, 44}_2 ∨ -b^{19, 44}_1 ∨ -b^{19, 44}_0 ∨ false c in DIMACS: -13499 -13500 -13501 0 c i = 45 c -2+1 --> -1 c ( b^{19, 45}_2 ∧ b^{19, 45}_1 ∧ -b^{19, 45}_0 ∧ p_855) -> ( b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ b^{19, 46}_0) c in CNF: c -b^{19, 45}_2 ∨ -b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ -p_855 ∨ b^{19, 46}_2 c -b^{19, 45}_2 ∨ -b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ -p_855 ∨ -b^{19, 46}_1 c -b^{19, 45}_2 ∨ -b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ -p_855 ∨ b^{19, 46}_0 c in DIMACS: -13502 -13503 13504 -855 13505 0 -13502 -13503 13504 -855 -13506 0 -13502 -13503 13504 -855 13507 0 c -1+1 --> 0 c ( b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ b^{19, 45}_0 ∧ p_855) -> (-b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ -b^{19, 46}_0) c in CNF: c -b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ -p_855 ∨ -b^{19, 46}_2 c -b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ -p_855 ∨ -b^{19, 46}_1 c -b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ -p_855 ∨ -b^{19, 46}_0 c in DIMACS: -13502 13503 -13504 -855 -13505 0 -13502 13503 -13504 -855 -13506 0 -13502 13503 -13504 -855 -13507 0 c 0+1 --> 1 c (-b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ -b^{19, 45}_0 ∧ p_855) -> (-b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ b^{19, 46}_0) c in CNF: c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ -p_855 ∨ -b^{19, 46}_2 c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ -p_855 ∨ -b^{19, 46}_1 c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ -p_855 ∨ b^{19, 46}_0 c in DIMACS: 13502 13503 13504 -855 -13505 0 13502 13503 13504 -855 -13506 0 13502 13503 13504 -855 13507 0 c 1+1 --> 2 c (-b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ b^{19, 45}_0 ∧ p_855) -> (-b^{19, 46}_2 ∧ b^{19, 46}_1 ∧ -b^{19, 46}_0) c in CNF: c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ -p_855 ∨ -b^{19, 46}_2 c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ -p_855 ∨ b^{19, 46}_1 c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ -p_855 ∨ -b^{19, 46}_0 c in DIMACS: 13502 13503 -13504 -855 -13505 0 13502 13503 -13504 -855 13506 0 13502 13503 -13504 -855 -13507 0 c 2+1 --> break c (-b^{19, 45}_2 ∧ b^{19, 45}_1 ∧ -b^{19, 45}_0 ∧ p_855) -> break c in CNF: c b^{19, 45}_2 ∨ -b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ -p_855 ∨ break c in DIMACS: 13502 -13503 13504 -855 1162 0 c 2-1 --> 1 c (-b^{19, 45}_2 ∧ b^{19, 45}_1 ∧ -b^{19, 45}_0 ∧ -p_855) -> (-b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ b^{19, 46}_0) c in CNF: c b^{19, 45}_2 ∨ -b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ p_855 ∨ -b^{19, 46}_2 c b^{19, 45}_2 ∨ -b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ p_855 ∨ -b^{19, 46}_1 c b^{19, 45}_2 ∨ -b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ p_855 ∨ b^{19, 46}_0 c in DIMACS: 13502 -13503 13504 855 -13505 0 13502 -13503 13504 855 -13506 0 13502 -13503 13504 855 13507 0 c 1-1 --> 0 c (-b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ b^{19, 45}_0 ∧ -p_855) -> (-b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ -b^{19, 46}_0) c in CNF: c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ p_855 ∨ -b^{19, 46}_2 c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ p_855 ∨ -b^{19, 46}_1 c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ p_855 ∨ -b^{19, 46}_0 c in DIMACS: 13502 13503 -13504 855 -13505 0 13502 13503 -13504 855 -13506 0 13502 13503 -13504 855 -13507 0 c 0-1 --> -1 c (-b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ -b^{19, 45}_0 ∧ -p_855) -> ( b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ b^{19, 46}_0) c in CNF: c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ p_855 ∨ b^{19, 46}_2 c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ p_855 ∨ -b^{19, 46}_1 c b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ p_855 ∨ b^{19, 46}_0 c in DIMACS: 13502 13503 13504 855 13505 0 13502 13503 13504 855 -13506 0 13502 13503 13504 855 13507 0 c -1-1 --> -2 c ( b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ b^{19, 45}_0 ∧ -p_855) -> ( b^{19, 46}_2 ∧ b^{19, 46}_1 ∧ -b^{19, 46}_0) c in CNF: c -b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ p_855 ∨ b^{19, 46}_2 c -b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ p_855 ∨ b^{19, 46}_1 c -b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ p_855 ∨ -b^{19, 46}_0 c in DIMACS: -13502 13503 -13504 855 13505 0 -13502 13503 -13504 855 13506 0 -13502 13503 -13504 855 -13507 0 c -2-1 --> break c ( b^{19, 45}_2 ∧ b^{19, 45}_1 ∧ -b^{19, 45}_0 ∧ -p_855) -> break c in CNF: c -b^{19, 45}_2 ∨ -b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ p_855 ∨ break c in DIMACS: -13502 -13503 13504 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 45}_2 ∧ -b^{19, 45}_1 ∧ -b^{19, 45}_0 ∧ true) c in CNF: c -b^{19, 45}_2 ∨ b^{19, 45}_1 ∨ b^{19, 45}_0 ∨ false c in DIMACS: -13502 13503 13504 0 c 3 does not represent an automaton state. c -(-b^{19, 45}_2 ∧ b^{19, 45}_1 ∧ b^{19, 45}_0 ∧ true) c in CNF: c b^{19, 45}_2 ∨ -b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ false c in DIMACS: 13502 -13503 -13504 0 c -3 does not represent an automaton state. c -( b^{19, 45}_2 ∧ b^{19, 45}_1 ∧ b^{19, 45}_0 ∧ true) c in CNF: c -b^{19, 45}_2 ∨ -b^{19, 45}_1 ∨ -b^{19, 45}_0 ∨ false c in DIMACS: -13502 -13503 -13504 0 c i = 46 c -2+1 --> -1 c ( b^{19, 46}_2 ∧ b^{19, 46}_1 ∧ -b^{19, 46}_0 ∧ p_874) -> ( b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ b^{19, 47}_0) c in CNF: c -b^{19, 46}_2 ∨ -b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ -p_874 ∨ b^{19, 47}_2 c -b^{19, 46}_2 ∨ -b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ -p_874 ∨ -b^{19, 47}_1 c -b^{19, 46}_2 ∨ -b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ -p_874 ∨ b^{19, 47}_0 c in DIMACS: -13505 -13506 13507 -874 13508 0 -13505 -13506 13507 -874 -13509 0 -13505 -13506 13507 -874 13510 0 c -1+1 --> 0 c ( b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ b^{19, 46}_0 ∧ p_874) -> (-b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ -b^{19, 47}_0) c in CNF: c -b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ -p_874 ∨ -b^{19, 47}_2 c -b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ -p_874 ∨ -b^{19, 47}_1 c -b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ -p_874 ∨ -b^{19, 47}_0 c in DIMACS: -13505 13506 -13507 -874 -13508 0 -13505 13506 -13507 -874 -13509 0 -13505 13506 -13507 -874 -13510 0 c 0+1 --> 1 c (-b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ -b^{19, 46}_0 ∧ p_874) -> (-b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ b^{19, 47}_0) c in CNF: c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ -p_874 ∨ -b^{19, 47}_2 c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ -p_874 ∨ -b^{19, 47}_1 c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ -p_874 ∨ b^{19, 47}_0 c in DIMACS: 13505 13506 13507 -874 -13508 0 13505 13506 13507 -874 -13509 0 13505 13506 13507 -874 13510 0 c 1+1 --> 2 c (-b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ b^{19, 46}_0 ∧ p_874) -> (-b^{19, 47}_2 ∧ b^{19, 47}_1 ∧ -b^{19, 47}_0) c in CNF: c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ -p_874 ∨ -b^{19, 47}_2 c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ -p_874 ∨ b^{19, 47}_1 c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ -p_874 ∨ -b^{19, 47}_0 c in DIMACS: 13505 13506 -13507 -874 -13508 0 13505 13506 -13507 -874 13509 0 13505 13506 -13507 -874 -13510 0 c 2+1 --> break c (-b^{19, 46}_2 ∧ b^{19, 46}_1 ∧ -b^{19, 46}_0 ∧ p_874) -> break c in CNF: c b^{19, 46}_2 ∨ -b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ -p_874 ∨ break c in DIMACS: 13505 -13506 13507 -874 1162 0 c 2-1 --> 1 c (-b^{19, 46}_2 ∧ b^{19, 46}_1 ∧ -b^{19, 46}_0 ∧ -p_874) -> (-b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ b^{19, 47}_0) c in CNF: c b^{19, 46}_2 ∨ -b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ p_874 ∨ -b^{19, 47}_2 c b^{19, 46}_2 ∨ -b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ p_874 ∨ -b^{19, 47}_1 c b^{19, 46}_2 ∨ -b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ p_874 ∨ b^{19, 47}_0 c in DIMACS: 13505 -13506 13507 874 -13508 0 13505 -13506 13507 874 -13509 0 13505 -13506 13507 874 13510 0 c 1-1 --> 0 c (-b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ b^{19, 46}_0 ∧ -p_874) -> (-b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ -b^{19, 47}_0) c in CNF: c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ p_874 ∨ -b^{19, 47}_2 c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ p_874 ∨ -b^{19, 47}_1 c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ p_874 ∨ -b^{19, 47}_0 c in DIMACS: 13505 13506 -13507 874 -13508 0 13505 13506 -13507 874 -13509 0 13505 13506 -13507 874 -13510 0 c 0-1 --> -1 c (-b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ -b^{19, 46}_0 ∧ -p_874) -> ( b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ b^{19, 47}_0) c in CNF: c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ p_874 ∨ b^{19, 47}_2 c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ p_874 ∨ -b^{19, 47}_1 c b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ p_874 ∨ b^{19, 47}_0 c in DIMACS: 13505 13506 13507 874 13508 0 13505 13506 13507 874 -13509 0 13505 13506 13507 874 13510 0 c -1-1 --> -2 c ( b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ b^{19, 46}_0 ∧ -p_874) -> ( b^{19, 47}_2 ∧ b^{19, 47}_1 ∧ -b^{19, 47}_0) c in CNF: c -b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ p_874 ∨ b^{19, 47}_2 c -b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ p_874 ∨ b^{19, 47}_1 c -b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ p_874 ∨ -b^{19, 47}_0 c in DIMACS: -13505 13506 -13507 874 13508 0 -13505 13506 -13507 874 13509 0 -13505 13506 -13507 874 -13510 0 c -2-1 --> break c ( b^{19, 46}_2 ∧ b^{19, 46}_1 ∧ -b^{19, 46}_0 ∧ -p_874) -> break c in CNF: c -b^{19, 46}_2 ∨ -b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ p_874 ∨ break c in DIMACS: -13505 -13506 13507 874 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 46}_2 ∧ -b^{19, 46}_1 ∧ -b^{19, 46}_0 ∧ true) c in CNF: c -b^{19, 46}_2 ∨ b^{19, 46}_1 ∨ b^{19, 46}_0 ∨ false c in DIMACS: -13505 13506 13507 0 c 3 does not represent an automaton state. c -(-b^{19, 46}_2 ∧ b^{19, 46}_1 ∧ b^{19, 46}_0 ∧ true) c in CNF: c b^{19, 46}_2 ∨ -b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ false c in DIMACS: 13505 -13506 -13507 0 c -3 does not represent an automaton state. c -( b^{19, 46}_2 ∧ b^{19, 46}_1 ∧ b^{19, 46}_0 ∧ true) c in CNF: c -b^{19, 46}_2 ∨ -b^{19, 46}_1 ∨ -b^{19, 46}_0 ∨ false c in DIMACS: -13505 -13506 -13507 0 c i = 47 c -2+1 --> -1 c ( b^{19, 47}_2 ∧ b^{19, 47}_1 ∧ -b^{19, 47}_0 ∧ p_893) -> ( b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ b^{19, 48}_0) c in CNF: c -b^{19, 47}_2 ∨ -b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ -p_893 ∨ b^{19, 48}_2 c -b^{19, 47}_2 ∨ -b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ -p_893 ∨ -b^{19, 48}_1 c -b^{19, 47}_2 ∨ -b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ -p_893 ∨ b^{19, 48}_0 c in DIMACS: -13508 -13509 13510 -893 13511 0 -13508 -13509 13510 -893 -13512 0 -13508 -13509 13510 -893 13513 0 c -1+1 --> 0 c ( b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ b^{19, 47}_0 ∧ p_893) -> (-b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ -b^{19, 48}_0) c in CNF: c -b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ -p_893 ∨ -b^{19, 48}_2 c -b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ -p_893 ∨ -b^{19, 48}_1 c -b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ -p_893 ∨ -b^{19, 48}_0 c in DIMACS: -13508 13509 -13510 -893 -13511 0 -13508 13509 -13510 -893 -13512 0 -13508 13509 -13510 -893 -13513 0 c 0+1 --> 1 c (-b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ -b^{19, 47}_0 ∧ p_893) -> (-b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ b^{19, 48}_0) c in CNF: c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ -p_893 ∨ -b^{19, 48}_2 c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ -p_893 ∨ -b^{19, 48}_1 c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ -p_893 ∨ b^{19, 48}_0 c in DIMACS: 13508 13509 13510 -893 -13511 0 13508 13509 13510 -893 -13512 0 13508 13509 13510 -893 13513 0 c 1+1 --> 2 c (-b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ b^{19, 47}_0 ∧ p_893) -> (-b^{19, 48}_2 ∧ b^{19, 48}_1 ∧ -b^{19, 48}_0) c in CNF: c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ -p_893 ∨ -b^{19, 48}_2 c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ -p_893 ∨ b^{19, 48}_1 c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ -p_893 ∨ -b^{19, 48}_0 c in DIMACS: 13508 13509 -13510 -893 -13511 0 13508 13509 -13510 -893 13512 0 13508 13509 -13510 -893 -13513 0 c 2+1 --> break c (-b^{19, 47}_2 ∧ b^{19, 47}_1 ∧ -b^{19, 47}_0 ∧ p_893) -> break c in CNF: c b^{19, 47}_2 ∨ -b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ -p_893 ∨ break c in DIMACS: 13508 -13509 13510 -893 1162 0 c 2-1 --> 1 c (-b^{19, 47}_2 ∧ b^{19, 47}_1 ∧ -b^{19, 47}_0 ∧ -p_893) -> (-b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ b^{19, 48}_0) c in CNF: c b^{19, 47}_2 ∨ -b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ p_893 ∨ -b^{19, 48}_2 c b^{19, 47}_2 ∨ -b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ p_893 ∨ -b^{19, 48}_1 c b^{19, 47}_2 ∨ -b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ p_893 ∨ b^{19, 48}_0 c in DIMACS: 13508 -13509 13510 893 -13511 0 13508 -13509 13510 893 -13512 0 13508 -13509 13510 893 13513 0 c 1-1 --> 0 c (-b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ b^{19, 47}_0 ∧ -p_893) -> (-b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ -b^{19, 48}_0) c in CNF: c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ p_893 ∨ -b^{19, 48}_2 c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ p_893 ∨ -b^{19, 48}_1 c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ p_893 ∨ -b^{19, 48}_0 c in DIMACS: 13508 13509 -13510 893 -13511 0 13508 13509 -13510 893 -13512 0 13508 13509 -13510 893 -13513 0 c 0-1 --> -1 c (-b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ -b^{19, 47}_0 ∧ -p_893) -> ( b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ b^{19, 48}_0) c in CNF: c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ p_893 ∨ b^{19, 48}_2 c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ p_893 ∨ -b^{19, 48}_1 c b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ p_893 ∨ b^{19, 48}_0 c in DIMACS: 13508 13509 13510 893 13511 0 13508 13509 13510 893 -13512 0 13508 13509 13510 893 13513 0 c -1-1 --> -2 c ( b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ b^{19, 47}_0 ∧ -p_893) -> ( b^{19, 48}_2 ∧ b^{19, 48}_1 ∧ -b^{19, 48}_0) c in CNF: c -b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ p_893 ∨ b^{19, 48}_2 c -b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ p_893 ∨ b^{19, 48}_1 c -b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ p_893 ∨ -b^{19, 48}_0 c in DIMACS: -13508 13509 -13510 893 13511 0 -13508 13509 -13510 893 13512 0 -13508 13509 -13510 893 -13513 0 c -2-1 --> break c ( b^{19, 47}_2 ∧ b^{19, 47}_1 ∧ -b^{19, 47}_0 ∧ -p_893) -> break c in CNF: c -b^{19, 47}_2 ∨ -b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ p_893 ∨ break c in DIMACS: -13508 -13509 13510 893 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 47}_2 ∧ -b^{19, 47}_1 ∧ -b^{19, 47}_0 ∧ true) c in CNF: c -b^{19, 47}_2 ∨ b^{19, 47}_1 ∨ b^{19, 47}_0 ∨ false c in DIMACS: -13508 13509 13510 0 c 3 does not represent an automaton state. c -(-b^{19, 47}_2 ∧ b^{19, 47}_1 ∧ b^{19, 47}_0 ∧ true) c in CNF: c b^{19, 47}_2 ∨ -b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ false c in DIMACS: 13508 -13509 -13510 0 c -3 does not represent an automaton state. c -( b^{19, 47}_2 ∧ b^{19, 47}_1 ∧ b^{19, 47}_0 ∧ true) c in CNF: c -b^{19, 47}_2 ∨ -b^{19, 47}_1 ∨ -b^{19, 47}_0 ∨ false c in DIMACS: -13508 -13509 -13510 0 c i = 48 c -2+1 --> -1 c ( b^{19, 48}_2 ∧ b^{19, 48}_1 ∧ -b^{19, 48}_0 ∧ p_912) -> ( b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ b^{19, 49}_0) c in CNF: c -b^{19, 48}_2 ∨ -b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ -p_912 ∨ b^{19, 49}_2 c -b^{19, 48}_2 ∨ -b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ -p_912 ∨ -b^{19, 49}_1 c -b^{19, 48}_2 ∨ -b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ -p_912 ∨ b^{19, 49}_0 c in DIMACS: -13511 -13512 13513 -912 13514 0 -13511 -13512 13513 -912 -13515 0 -13511 -13512 13513 -912 13516 0 c -1+1 --> 0 c ( b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ b^{19, 48}_0 ∧ p_912) -> (-b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ -b^{19, 49}_0) c in CNF: c -b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ -p_912 ∨ -b^{19, 49}_2 c -b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ -p_912 ∨ -b^{19, 49}_1 c -b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ -p_912 ∨ -b^{19, 49}_0 c in DIMACS: -13511 13512 -13513 -912 -13514 0 -13511 13512 -13513 -912 -13515 0 -13511 13512 -13513 -912 -13516 0 c 0+1 --> 1 c (-b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ -b^{19, 48}_0 ∧ p_912) -> (-b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ b^{19, 49}_0) c in CNF: c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ -p_912 ∨ -b^{19, 49}_2 c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ -p_912 ∨ -b^{19, 49}_1 c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ -p_912 ∨ b^{19, 49}_0 c in DIMACS: 13511 13512 13513 -912 -13514 0 13511 13512 13513 -912 -13515 0 13511 13512 13513 -912 13516 0 c 1+1 --> 2 c (-b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ b^{19, 48}_0 ∧ p_912) -> (-b^{19, 49}_2 ∧ b^{19, 49}_1 ∧ -b^{19, 49}_0) c in CNF: c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ -p_912 ∨ -b^{19, 49}_2 c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ -p_912 ∨ b^{19, 49}_1 c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ -p_912 ∨ -b^{19, 49}_0 c in DIMACS: 13511 13512 -13513 -912 -13514 0 13511 13512 -13513 -912 13515 0 13511 13512 -13513 -912 -13516 0 c 2+1 --> break c (-b^{19, 48}_2 ∧ b^{19, 48}_1 ∧ -b^{19, 48}_0 ∧ p_912) -> break c in CNF: c b^{19, 48}_2 ∨ -b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ -p_912 ∨ break c in DIMACS: 13511 -13512 13513 -912 1162 0 c 2-1 --> 1 c (-b^{19, 48}_2 ∧ b^{19, 48}_1 ∧ -b^{19, 48}_0 ∧ -p_912) -> (-b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ b^{19, 49}_0) c in CNF: c b^{19, 48}_2 ∨ -b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ p_912 ∨ -b^{19, 49}_2 c b^{19, 48}_2 ∨ -b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ p_912 ∨ -b^{19, 49}_1 c b^{19, 48}_2 ∨ -b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ p_912 ∨ b^{19, 49}_0 c in DIMACS: 13511 -13512 13513 912 -13514 0 13511 -13512 13513 912 -13515 0 13511 -13512 13513 912 13516 0 c 1-1 --> 0 c (-b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ b^{19, 48}_0 ∧ -p_912) -> (-b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ -b^{19, 49}_0) c in CNF: c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ p_912 ∨ -b^{19, 49}_2 c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ p_912 ∨ -b^{19, 49}_1 c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ p_912 ∨ -b^{19, 49}_0 c in DIMACS: 13511 13512 -13513 912 -13514 0 13511 13512 -13513 912 -13515 0 13511 13512 -13513 912 -13516 0 c 0-1 --> -1 c (-b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ -b^{19, 48}_0 ∧ -p_912) -> ( b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ b^{19, 49}_0) c in CNF: c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ p_912 ∨ b^{19, 49}_2 c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ p_912 ∨ -b^{19, 49}_1 c b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ p_912 ∨ b^{19, 49}_0 c in DIMACS: 13511 13512 13513 912 13514 0 13511 13512 13513 912 -13515 0 13511 13512 13513 912 13516 0 c -1-1 --> -2 c ( b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ b^{19, 48}_0 ∧ -p_912) -> ( b^{19, 49}_2 ∧ b^{19, 49}_1 ∧ -b^{19, 49}_0) c in CNF: c -b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ p_912 ∨ b^{19, 49}_2 c -b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ p_912 ∨ b^{19, 49}_1 c -b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ p_912 ∨ -b^{19, 49}_0 c in DIMACS: -13511 13512 -13513 912 13514 0 -13511 13512 -13513 912 13515 0 -13511 13512 -13513 912 -13516 0 c -2-1 --> break c ( b^{19, 48}_2 ∧ b^{19, 48}_1 ∧ -b^{19, 48}_0 ∧ -p_912) -> break c in CNF: c -b^{19, 48}_2 ∨ -b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ p_912 ∨ break c in DIMACS: -13511 -13512 13513 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 48}_2 ∧ -b^{19, 48}_1 ∧ -b^{19, 48}_0 ∧ true) c in CNF: c -b^{19, 48}_2 ∨ b^{19, 48}_1 ∨ b^{19, 48}_0 ∨ false c in DIMACS: -13511 13512 13513 0 c 3 does not represent an automaton state. c -(-b^{19, 48}_2 ∧ b^{19, 48}_1 ∧ b^{19, 48}_0 ∧ true) c in CNF: c b^{19, 48}_2 ∨ -b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ false c in DIMACS: 13511 -13512 -13513 0 c -3 does not represent an automaton state. c -( b^{19, 48}_2 ∧ b^{19, 48}_1 ∧ b^{19, 48}_0 ∧ true) c in CNF: c -b^{19, 48}_2 ∨ -b^{19, 48}_1 ∨ -b^{19, 48}_0 ∨ false c in DIMACS: -13511 -13512 -13513 0 c i = 49 c -2+1 --> -1 c ( b^{19, 49}_2 ∧ b^{19, 49}_1 ∧ -b^{19, 49}_0 ∧ p_931) -> ( b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ b^{19, 50}_0) c in CNF: c -b^{19, 49}_2 ∨ -b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ -p_931 ∨ b^{19, 50}_2 c -b^{19, 49}_2 ∨ -b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ -p_931 ∨ -b^{19, 50}_1 c -b^{19, 49}_2 ∨ -b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ -p_931 ∨ b^{19, 50}_0 c in DIMACS: -13514 -13515 13516 -931 13517 0 -13514 -13515 13516 -931 -13518 0 -13514 -13515 13516 -931 13519 0 c -1+1 --> 0 c ( b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ b^{19, 49}_0 ∧ p_931) -> (-b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ -b^{19, 50}_0) c in CNF: c -b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ -p_931 ∨ -b^{19, 50}_2 c -b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ -p_931 ∨ -b^{19, 50}_1 c -b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ -p_931 ∨ -b^{19, 50}_0 c in DIMACS: -13514 13515 -13516 -931 -13517 0 -13514 13515 -13516 -931 -13518 0 -13514 13515 -13516 -931 -13519 0 c 0+1 --> 1 c (-b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ -b^{19, 49}_0 ∧ p_931) -> (-b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ b^{19, 50}_0) c in CNF: c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ -p_931 ∨ -b^{19, 50}_2 c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ -p_931 ∨ -b^{19, 50}_1 c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ -p_931 ∨ b^{19, 50}_0 c in DIMACS: 13514 13515 13516 -931 -13517 0 13514 13515 13516 -931 -13518 0 13514 13515 13516 -931 13519 0 c 1+1 --> 2 c (-b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ b^{19, 49}_0 ∧ p_931) -> (-b^{19, 50}_2 ∧ b^{19, 50}_1 ∧ -b^{19, 50}_0) c in CNF: c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ -p_931 ∨ -b^{19, 50}_2 c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ -p_931 ∨ b^{19, 50}_1 c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ -p_931 ∨ -b^{19, 50}_0 c in DIMACS: 13514 13515 -13516 -931 -13517 0 13514 13515 -13516 -931 13518 0 13514 13515 -13516 -931 -13519 0 c 2+1 --> break c (-b^{19, 49}_2 ∧ b^{19, 49}_1 ∧ -b^{19, 49}_0 ∧ p_931) -> break c in CNF: c b^{19, 49}_2 ∨ -b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ -p_931 ∨ break c in DIMACS: 13514 -13515 13516 -931 1162 0 c 2-1 --> 1 c (-b^{19, 49}_2 ∧ b^{19, 49}_1 ∧ -b^{19, 49}_0 ∧ -p_931) -> (-b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ b^{19, 50}_0) c in CNF: c b^{19, 49}_2 ∨ -b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ p_931 ∨ -b^{19, 50}_2 c b^{19, 49}_2 ∨ -b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ p_931 ∨ -b^{19, 50}_1 c b^{19, 49}_2 ∨ -b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ p_931 ∨ b^{19, 50}_0 c in DIMACS: 13514 -13515 13516 931 -13517 0 13514 -13515 13516 931 -13518 0 13514 -13515 13516 931 13519 0 c 1-1 --> 0 c (-b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ b^{19, 49}_0 ∧ -p_931) -> (-b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ -b^{19, 50}_0) c in CNF: c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ p_931 ∨ -b^{19, 50}_2 c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ p_931 ∨ -b^{19, 50}_1 c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ p_931 ∨ -b^{19, 50}_0 c in DIMACS: 13514 13515 -13516 931 -13517 0 13514 13515 -13516 931 -13518 0 13514 13515 -13516 931 -13519 0 c 0-1 --> -1 c (-b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ -b^{19, 49}_0 ∧ -p_931) -> ( b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ b^{19, 50}_0) c in CNF: c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ p_931 ∨ b^{19, 50}_2 c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ p_931 ∨ -b^{19, 50}_1 c b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ p_931 ∨ b^{19, 50}_0 c in DIMACS: 13514 13515 13516 931 13517 0 13514 13515 13516 931 -13518 0 13514 13515 13516 931 13519 0 c -1-1 --> -2 c ( b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ b^{19, 49}_0 ∧ -p_931) -> ( b^{19, 50}_2 ∧ b^{19, 50}_1 ∧ -b^{19, 50}_0) c in CNF: c -b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ p_931 ∨ b^{19, 50}_2 c -b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ p_931 ∨ b^{19, 50}_1 c -b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ p_931 ∨ -b^{19, 50}_0 c in DIMACS: -13514 13515 -13516 931 13517 0 -13514 13515 -13516 931 13518 0 -13514 13515 -13516 931 -13519 0 c -2-1 --> break c ( b^{19, 49}_2 ∧ b^{19, 49}_1 ∧ -b^{19, 49}_0 ∧ -p_931) -> break c in CNF: c -b^{19, 49}_2 ∨ -b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ p_931 ∨ break c in DIMACS: -13514 -13515 13516 931 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 49}_2 ∧ -b^{19, 49}_1 ∧ -b^{19, 49}_0 ∧ true) c in CNF: c -b^{19, 49}_2 ∨ b^{19, 49}_1 ∨ b^{19, 49}_0 ∨ false c in DIMACS: -13514 13515 13516 0 c 3 does not represent an automaton state. c -(-b^{19, 49}_2 ∧ b^{19, 49}_1 ∧ b^{19, 49}_0 ∧ true) c in CNF: c b^{19, 49}_2 ∨ -b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ false c in DIMACS: 13514 -13515 -13516 0 c -3 does not represent an automaton state. c -( b^{19, 49}_2 ∧ b^{19, 49}_1 ∧ b^{19, 49}_0 ∧ true) c in CNF: c -b^{19, 49}_2 ∨ -b^{19, 49}_1 ∨ -b^{19, 49}_0 ∨ false c in DIMACS: -13514 -13515 -13516 0 c i = 50 c -2+1 --> -1 c ( b^{19, 50}_2 ∧ b^{19, 50}_1 ∧ -b^{19, 50}_0 ∧ p_950) -> ( b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ b^{19, 51}_0) c in CNF: c -b^{19, 50}_2 ∨ -b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ -p_950 ∨ b^{19, 51}_2 c -b^{19, 50}_2 ∨ -b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ -p_950 ∨ -b^{19, 51}_1 c -b^{19, 50}_2 ∨ -b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ -p_950 ∨ b^{19, 51}_0 c in DIMACS: -13517 -13518 13519 -950 13520 0 -13517 -13518 13519 -950 -13521 0 -13517 -13518 13519 -950 13522 0 c -1+1 --> 0 c ( b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ b^{19, 50}_0 ∧ p_950) -> (-b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ -b^{19, 51}_0) c in CNF: c -b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ -p_950 ∨ -b^{19, 51}_2 c -b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ -p_950 ∨ -b^{19, 51}_1 c -b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ -p_950 ∨ -b^{19, 51}_0 c in DIMACS: -13517 13518 -13519 -950 -13520 0 -13517 13518 -13519 -950 -13521 0 -13517 13518 -13519 -950 -13522 0 c 0+1 --> 1 c (-b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ -b^{19, 50}_0 ∧ p_950) -> (-b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ b^{19, 51}_0) c in CNF: c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ -p_950 ∨ -b^{19, 51}_2 c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ -p_950 ∨ -b^{19, 51}_1 c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ -p_950 ∨ b^{19, 51}_0 c in DIMACS: 13517 13518 13519 -950 -13520 0 13517 13518 13519 -950 -13521 0 13517 13518 13519 -950 13522 0 c 1+1 --> 2 c (-b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ b^{19, 50}_0 ∧ p_950) -> (-b^{19, 51}_2 ∧ b^{19, 51}_1 ∧ -b^{19, 51}_0) c in CNF: c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ -p_950 ∨ -b^{19, 51}_2 c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ -p_950 ∨ b^{19, 51}_1 c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ -p_950 ∨ -b^{19, 51}_0 c in DIMACS: 13517 13518 -13519 -950 -13520 0 13517 13518 -13519 -950 13521 0 13517 13518 -13519 -950 -13522 0 c 2+1 --> break c (-b^{19, 50}_2 ∧ b^{19, 50}_1 ∧ -b^{19, 50}_0 ∧ p_950) -> break c in CNF: c b^{19, 50}_2 ∨ -b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ -p_950 ∨ break c in DIMACS: 13517 -13518 13519 -950 1162 0 c 2-1 --> 1 c (-b^{19, 50}_2 ∧ b^{19, 50}_1 ∧ -b^{19, 50}_0 ∧ -p_950) -> (-b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ b^{19, 51}_0) c in CNF: c b^{19, 50}_2 ∨ -b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ p_950 ∨ -b^{19, 51}_2 c b^{19, 50}_2 ∨ -b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ p_950 ∨ -b^{19, 51}_1 c b^{19, 50}_2 ∨ -b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ p_950 ∨ b^{19, 51}_0 c in DIMACS: 13517 -13518 13519 950 -13520 0 13517 -13518 13519 950 -13521 0 13517 -13518 13519 950 13522 0 c 1-1 --> 0 c (-b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ b^{19, 50}_0 ∧ -p_950) -> (-b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ -b^{19, 51}_0) c in CNF: c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ p_950 ∨ -b^{19, 51}_2 c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ p_950 ∨ -b^{19, 51}_1 c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ p_950 ∨ -b^{19, 51}_0 c in DIMACS: 13517 13518 -13519 950 -13520 0 13517 13518 -13519 950 -13521 0 13517 13518 -13519 950 -13522 0 c 0-1 --> -1 c (-b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ -b^{19, 50}_0 ∧ -p_950) -> ( b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ b^{19, 51}_0) c in CNF: c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ p_950 ∨ b^{19, 51}_2 c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ p_950 ∨ -b^{19, 51}_1 c b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ p_950 ∨ b^{19, 51}_0 c in DIMACS: 13517 13518 13519 950 13520 0 13517 13518 13519 950 -13521 0 13517 13518 13519 950 13522 0 c -1-1 --> -2 c ( b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ b^{19, 50}_0 ∧ -p_950) -> ( b^{19, 51}_2 ∧ b^{19, 51}_1 ∧ -b^{19, 51}_0) c in CNF: c -b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ p_950 ∨ b^{19, 51}_2 c -b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ p_950 ∨ b^{19, 51}_1 c -b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ p_950 ∨ -b^{19, 51}_0 c in DIMACS: -13517 13518 -13519 950 13520 0 -13517 13518 -13519 950 13521 0 -13517 13518 -13519 950 -13522 0 c -2-1 --> break c ( b^{19, 50}_2 ∧ b^{19, 50}_1 ∧ -b^{19, 50}_0 ∧ -p_950) -> break c in CNF: c -b^{19, 50}_2 ∨ -b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ p_950 ∨ break c in DIMACS: -13517 -13518 13519 950 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 50}_2 ∧ -b^{19, 50}_1 ∧ -b^{19, 50}_0 ∧ true) c in CNF: c -b^{19, 50}_2 ∨ b^{19, 50}_1 ∨ b^{19, 50}_0 ∨ false c in DIMACS: -13517 13518 13519 0 c 3 does not represent an automaton state. c -(-b^{19, 50}_2 ∧ b^{19, 50}_1 ∧ b^{19, 50}_0 ∧ true) c in CNF: c b^{19, 50}_2 ∨ -b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ false c in DIMACS: 13517 -13518 -13519 0 c -3 does not represent an automaton state. c -( b^{19, 50}_2 ∧ b^{19, 50}_1 ∧ b^{19, 50}_0 ∧ true) c in CNF: c -b^{19, 50}_2 ∨ -b^{19, 50}_1 ∨ -b^{19, 50}_0 ∨ false c in DIMACS: -13517 -13518 -13519 0 c i = 51 c -2+1 --> -1 c ( b^{19, 51}_2 ∧ b^{19, 51}_1 ∧ -b^{19, 51}_0 ∧ p_969) -> ( b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ b^{19, 52}_0) c in CNF: c -b^{19, 51}_2 ∨ -b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ -p_969 ∨ b^{19, 52}_2 c -b^{19, 51}_2 ∨ -b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ -p_969 ∨ -b^{19, 52}_1 c -b^{19, 51}_2 ∨ -b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ -p_969 ∨ b^{19, 52}_0 c in DIMACS: -13520 -13521 13522 -969 13523 0 -13520 -13521 13522 -969 -13524 0 -13520 -13521 13522 -969 13525 0 c -1+1 --> 0 c ( b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ b^{19, 51}_0 ∧ p_969) -> (-b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ -b^{19, 52}_0) c in CNF: c -b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ -p_969 ∨ -b^{19, 52}_2 c -b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ -p_969 ∨ -b^{19, 52}_1 c -b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ -p_969 ∨ -b^{19, 52}_0 c in DIMACS: -13520 13521 -13522 -969 -13523 0 -13520 13521 -13522 -969 -13524 0 -13520 13521 -13522 -969 -13525 0 c 0+1 --> 1 c (-b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ -b^{19, 51}_0 ∧ p_969) -> (-b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ b^{19, 52}_0) c in CNF: c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ -p_969 ∨ -b^{19, 52}_2 c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ -p_969 ∨ -b^{19, 52}_1 c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ -p_969 ∨ b^{19, 52}_0 c in DIMACS: 13520 13521 13522 -969 -13523 0 13520 13521 13522 -969 -13524 0 13520 13521 13522 -969 13525 0 c 1+1 --> 2 c (-b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ b^{19, 51}_0 ∧ p_969) -> (-b^{19, 52}_2 ∧ b^{19, 52}_1 ∧ -b^{19, 52}_0) c in CNF: c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ -p_969 ∨ -b^{19, 52}_2 c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ -p_969 ∨ b^{19, 52}_1 c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ -p_969 ∨ -b^{19, 52}_0 c in DIMACS: 13520 13521 -13522 -969 -13523 0 13520 13521 -13522 -969 13524 0 13520 13521 -13522 -969 -13525 0 c 2+1 --> break c (-b^{19, 51}_2 ∧ b^{19, 51}_1 ∧ -b^{19, 51}_0 ∧ p_969) -> break c in CNF: c b^{19, 51}_2 ∨ -b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ -p_969 ∨ break c in DIMACS: 13520 -13521 13522 -969 1162 0 c 2-1 --> 1 c (-b^{19, 51}_2 ∧ b^{19, 51}_1 ∧ -b^{19, 51}_0 ∧ -p_969) -> (-b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ b^{19, 52}_0) c in CNF: c b^{19, 51}_2 ∨ -b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ p_969 ∨ -b^{19, 52}_2 c b^{19, 51}_2 ∨ -b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ p_969 ∨ -b^{19, 52}_1 c b^{19, 51}_2 ∨ -b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ p_969 ∨ b^{19, 52}_0 c in DIMACS: 13520 -13521 13522 969 -13523 0 13520 -13521 13522 969 -13524 0 13520 -13521 13522 969 13525 0 c 1-1 --> 0 c (-b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ b^{19, 51}_0 ∧ -p_969) -> (-b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ -b^{19, 52}_0) c in CNF: c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ p_969 ∨ -b^{19, 52}_2 c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ p_969 ∨ -b^{19, 52}_1 c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ p_969 ∨ -b^{19, 52}_0 c in DIMACS: 13520 13521 -13522 969 -13523 0 13520 13521 -13522 969 -13524 0 13520 13521 -13522 969 -13525 0 c 0-1 --> -1 c (-b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ -b^{19, 51}_0 ∧ -p_969) -> ( b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ b^{19, 52}_0) c in CNF: c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ p_969 ∨ b^{19, 52}_2 c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ p_969 ∨ -b^{19, 52}_1 c b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ p_969 ∨ b^{19, 52}_0 c in DIMACS: 13520 13521 13522 969 13523 0 13520 13521 13522 969 -13524 0 13520 13521 13522 969 13525 0 c -1-1 --> -2 c ( b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ b^{19, 51}_0 ∧ -p_969) -> ( b^{19, 52}_2 ∧ b^{19, 52}_1 ∧ -b^{19, 52}_0) c in CNF: c -b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ p_969 ∨ b^{19, 52}_2 c -b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ p_969 ∨ b^{19, 52}_1 c -b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ p_969 ∨ -b^{19, 52}_0 c in DIMACS: -13520 13521 -13522 969 13523 0 -13520 13521 -13522 969 13524 0 -13520 13521 -13522 969 -13525 0 c -2-1 --> break c ( b^{19, 51}_2 ∧ b^{19, 51}_1 ∧ -b^{19, 51}_0 ∧ -p_969) -> break c in CNF: c -b^{19, 51}_2 ∨ -b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ p_969 ∨ break c in DIMACS: -13520 -13521 13522 969 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 51}_2 ∧ -b^{19, 51}_1 ∧ -b^{19, 51}_0 ∧ true) c in CNF: c -b^{19, 51}_2 ∨ b^{19, 51}_1 ∨ b^{19, 51}_0 ∨ false c in DIMACS: -13520 13521 13522 0 c 3 does not represent an automaton state. c -(-b^{19, 51}_2 ∧ b^{19, 51}_1 ∧ b^{19, 51}_0 ∧ true) c in CNF: c b^{19, 51}_2 ∨ -b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ false c in DIMACS: 13520 -13521 -13522 0 c -3 does not represent an automaton state. c -( b^{19, 51}_2 ∧ b^{19, 51}_1 ∧ b^{19, 51}_0 ∧ true) c in CNF: c -b^{19, 51}_2 ∨ -b^{19, 51}_1 ∨ -b^{19, 51}_0 ∨ false c in DIMACS: -13520 -13521 -13522 0 c i = 52 c -2+1 --> -1 c ( b^{19, 52}_2 ∧ b^{19, 52}_1 ∧ -b^{19, 52}_0 ∧ p_988) -> ( b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ b^{19, 53}_0) c in CNF: c -b^{19, 52}_2 ∨ -b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ -p_988 ∨ b^{19, 53}_2 c -b^{19, 52}_2 ∨ -b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ -p_988 ∨ -b^{19, 53}_1 c -b^{19, 52}_2 ∨ -b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ -p_988 ∨ b^{19, 53}_0 c in DIMACS: -13523 -13524 13525 -988 13526 0 -13523 -13524 13525 -988 -13527 0 -13523 -13524 13525 -988 13528 0 c -1+1 --> 0 c ( b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ b^{19, 52}_0 ∧ p_988) -> (-b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ -b^{19, 53}_0) c in CNF: c -b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ -p_988 ∨ -b^{19, 53}_2 c -b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ -p_988 ∨ -b^{19, 53}_1 c -b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ -p_988 ∨ -b^{19, 53}_0 c in DIMACS: -13523 13524 -13525 -988 -13526 0 -13523 13524 -13525 -988 -13527 0 -13523 13524 -13525 -988 -13528 0 c 0+1 --> 1 c (-b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ -b^{19, 52}_0 ∧ p_988) -> (-b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ b^{19, 53}_0) c in CNF: c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ -p_988 ∨ -b^{19, 53}_2 c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ -p_988 ∨ -b^{19, 53}_1 c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ -p_988 ∨ b^{19, 53}_0 c in DIMACS: 13523 13524 13525 -988 -13526 0 13523 13524 13525 -988 -13527 0 13523 13524 13525 -988 13528 0 c 1+1 --> 2 c (-b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ b^{19, 52}_0 ∧ p_988) -> (-b^{19, 53}_2 ∧ b^{19, 53}_1 ∧ -b^{19, 53}_0) c in CNF: c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ -p_988 ∨ -b^{19, 53}_2 c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ -p_988 ∨ b^{19, 53}_1 c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ -p_988 ∨ -b^{19, 53}_0 c in DIMACS: 13523 13524 -13525 -988 -13526 0 13523 13524 -13525 -988 13527 0 13523 13524 -13525 -988 -13528 0 c 2+1 --> break c (-b^{19, 52}_2 ∧ b^{19, 52}_1 ∧ -b^{19, 52}_0 ∧ p_988) -> break c in CNF: c b^{19, 52}_2 ∨ -b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ -p_988 ∨ break c in DIMACS: 13523 -13524 13525 -988 1162 0 c 2-1 --> 1 c (-b^{19, 52}_2 ∧ b^{19, 52}_1 ∧ -b^{19, 52}_0 ∧ -p_988) -> (-b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ b^{19, 53}_0) c in CNF: c b^{19, 52}_2 ∨ -b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ p_988 ∨ -b^{19, 53}_2 c b^{19, 52}_2 ∨ -b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ p_988 ∨ -b^{19, 53}_1 c b^{19, 52}_2 ∨ -b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ p_988 ∨ b^{19, 53}_0 c in DIMACS: 13523 -13524 13525 988 -13526 0 13523 -13524 13525 988 -13527 0 13523 -13524 13525 988 13528 0 c 1-1 --> 0 c (-b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ b^{19, 52}_0 ∧ -p_988) -> (-b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ -b^{19, 53}_0) c in CNF: c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ p_988 ∨ -b^{19, 53}_2 c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ p_988 ∨ -b^{19, 53}_1 c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ p_988 ∨ -b^{19, 53}_0 c in DIMACS: 13523 13524 -13525 988 -13526 0 13523 13524 -13525 988 -13527 0 13523 13524 -13525 988 -13528 0 c 0-1 --> -1 c (-b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ -b^{19, 52}_0 ∧ -p_988) -> ( b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ b^{19, 53}_0) c in CNF: c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ p_988 ∨ b^{19, 53}_2 c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ p_988 ∨ -b^{19, 53}_1 c b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ p_988 ∨ b^{19, 53}_0 c in DIMACS: 13523 13524 13525 988 13526 0 13523 13524 13525 988 -13527 0 13523 13524 13525 988 13528 0 c -1-1 --> -2 c ( b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ b^{19, 52}_0 ∧ -p_988) -> ( b^{19, 53}_2 ∧ b^{19, 53}_1 ∧ -b^{19, 53}_0) c in CNF: c -b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ p_988 ∨ b^{19, 53}_2 c -b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ p_988 ∨ b^{19, 53}_1 c -b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ p_988 ∨ -b^{19, 53}_0 c in DIMACS: -13523 13524 -13525 988 13526 0 -13523 13524 -13525 988 13527 0 -13523 13524 -13525 988 -13528 0 c -2-1 --> break c ( b^{19, 52}_2 ∧ b^{19, 52}_1 ∧ -b^{19, 52}_0 ∧ -p_988) -> break c in CNF: c -b^{19, 52}_2 ∨ -b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ p_988 ∨ break c in DIMACS: -13523 -13524 13525 988 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 52}_2 ∧ -b^{19, 52}_1 ∧ -b^{19, 52}_0 ∧ true) c in CNF: c -b^{19, 52}_2 ∨ b^{19, 52}_1 ∨ b^{19, 52}_0 ∨ false c in DIMACS: -13523 13524 13525 0 c 3 does not represent an automaton state. c -(-b^{19, 52}_2 ∧ b^{19, 52}_1 ∧ b^{19, 52}_0 ∧ true) c in CNF: c b^{19, 52}_2 ∨ -b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ false c in DIMACS: 13523 -13524 -13525 0 c -3 does not represent an automaton state. c -( b^{19, 52}_2 ∧ b^{19, 52}_1 ∧ b^{19, 52}_0 ∧ true) c in CNF: c -b^{19, 52}_2 ∨ -b^{19, 52}_1 ∨ -b^{19, 52}_0 ∨ false c in DIMACS: -13523 -13524 -13525 0 c i = 53 c -2+1 --> -1 c ( b^{19, 53}_2 ∧ b^{19, 53}_1 ∧ -b^{19, 53}_0 ∧ p_1007) -> ( b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ b^{19, 54}_0) c in CNF: c -b^{19, 53}_2 ∨ -b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ -p_1007 ∨ b^{19, 54}_2 c -b^{19, 53}_2 ∨ -b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ -p_1007 ∨ -b^{19, 54}_1 c -b^{19, 53}_2 ∨ -b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ -p_1007 ∨ b^{19, 54}_0 c in DIMACS: -13526 -13527 13528 -1007 13529 0 -13526 -13527 13528 -1007 -13530 0 -13526 -13527 13528 -1007 13531 0 c -1+1 --> 0 c ( b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ b^{19, 53}_0 ∧ p_1007) -> (-b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ -b^{19, 54}_0) c in CNF: c -b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ -p_1007 ∨ -b^{19, 54}_2 c -b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ -p_1007 ∨ -b^{19, 54}_1 c -b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ -p_1007 ∨ -b^{19, 54}_0 c in DIMACS: -13526 13527 -13528 -1007 -13529 0 -13526 13527 -13528 -1007 -13530 0 -13526 13527 -13528 -1007 -13531 0 c 0+1 --> 1 c (-b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ -b^{19, 53}_0 ∧ p_1007) -> (-b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ b^{19, 54}_0) c in CNF: c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ -p_1007 ∨ -b^{19, 54}_2 c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ -p_1007 ∨ -b^{19, 54}_1 c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ -p_1007 ∨ b^{19, 54}_0 c in DIMACS: 13526 13527 13528 -1007 -13529 0 13526 13527 13528 -1007 -13530 0 13526 13527 13528 -1007 13531 0 c 1+1 --> 2 c (-b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ b^{19, 53}_0 ∧ p_1007) -> (-b^{19, 54}_2 ∧ b^{19, 54}_1 ∧ -b^{19, 54}_0) c in CNF: c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ -p_1007 ∨ -b^{19, 54}_2 c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ -p_1007 ∨ b^{19, 54}_1 c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ -p_1007 ∨ -b^{19, 54}_0 c in DIMACS: 13526 13527 -13528 -1007 -13529 0 13526 13527 -13528 -1007 13530 0 13526 13527 -13528 -1007 -13531 0 c 2+1 --> break c (-b^{19, 53}_2 ∧ b^{19, 53}_1 ∧ -b^{19, 53}_0 ∧ p_1007) -> break c in CNF: c b^{19, 53}_2 ∨ -b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ -p_1007 ∨ break c in DIMACS: 13526 -13527 13528 -1007 1162 0 c 2-1 --> 1 c (-b^{19, 53}_2 ∧ b^{19, 53}_1 ∧ -b^{19, 53}_0 ∧ -p_1007) -> (-b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ b^{19, 54}_0) c in CNF: c b^{19, 53}_2 ∨ -b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ p_1007 ∨ -b^{19, 54}_2 c b^{19, 53}_2 ∨ -b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ p_1007 ∨ -b^{19, 54}_1 c b^{19, 53}_2 ∨ -b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ p_1007 ∨ b^{19, 54}_0 c in DIMACS: 13526 -13527 13528 1007 -13529 0 13526 -13527 13528 1007 -13530 0 13526 -13527 13528 1007 13531 0 c 1-1 --> 0 c (-b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ b^{19, 53}_0 ∧ -p_1007) -> (-b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ -b^{19, 54}_0) c in CNF: c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ p_1007 ∨ -b^{19, 54}_2 c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ p_1007 ∨ -b^{19, 54}_1 c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ p_1007 ∨ -b^{19, 54}_0 c in DIMACS: 13526 13527 -13528 1007 -13529 0 13526 13527 -13528 1007 -13530 0 13526 13527 -13528 1007 -13531 0 c 0-1 --> -1 c (-b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ -b^{19, 53}_0 ∧ -p_1007) -> ( b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ b^{19, 54}_0) c in CNF: c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ p_1007 ∨ b^{19, 54}_2 c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ p_1007 ∨ -b^{19, 54}_1 c b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ p_1007 ∨ b^{19, 54}_0 c in DIMACS: 13526 13527 13528 1007 13529 0 13526 13527 13528 1007 -13530 0 13526 13527 13528 1007 13531 0 c -1-1 --> -2 c ( b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ b^{19, 53}_0 ∧ -p_1007) -> ( b^{19, 54}_2 ∧ b^{19, 54}_1 ∧ -b^{19, 54}_0) c in CNF: c -b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ p_1007 ∨ b^{19, 54}_2 c -b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ p_1007 ∨ b^{19, 54}_1 c -b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ p_1007 ∨ -b^{19, 54}_0 c in DIMACS: -13526 13527 -13528 1007 13529 0 -13526 13527 -13528 1007 13530 0 -13526 13527 -13528 1007 -13531 0 c -2-1 --> break c ( b^{19, 53}_2 ∧ b^{19, 53}_1 ∧ -b^{19, 53}_0 ∧ -p_1007) -> break c in CNF: c -b^{19, 53}_2 ∨ -b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ p_1007 ∨ break c in DIMACS: -13526 -13527 13528 1007 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 53}_2 ∧ -b^{19, 53}_1 ∧ -b^{19, 53}_0 ∧ true) c in CNF: c -b^{19, 53}_2 ∨ b^{19, 53}_1 ∨ b^{19, 53}_0 ∨ false c in DIMACS: -13526 13527 13528 0 c 3 does not represent an automaton state. c -(-b^{19, 53}_2 ∧ b^{19, 53}_1 ∧ b^{19, 53}_0 ∧ true) c in CNF: c b^{19, 53}_2 ∨ -b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ false c in DIMACS: 13526 -13527 -13528 0 c -3 does not represent an automaton state. c -( b^{19, 53}_2 ∧ b^{19, 53}_1 ∧ b^{19, 53}_0 ∧ true) c in CNF: c -b^{19, 53}_2 ∨ -b^{19, 53}_1 ∨ -b^{19, 53}_0 ∨ false c in DIMACS: -13526 -13527 -13528 0 c i = 54 c -2+1 --> -1 c ( b^{19, 54}_2 ∧ b^{19, 54}_1 ∧ -b^{19, 54}_0 ∧ p_1026) -> ( b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ b^{19, 55}_0) c in CNF: c -b^{19, 54}_2 ∨ -b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ -p_1026 ∨ b^{19, 55}_2 c -b^{19, 54}_2 ∨ -b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ -p_1026 ∨ -b^{19, 55}_1 c -b^{19, 54}_2 ∨ -b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ -p_1026 ∨ b^{19, 55}_0 c in DIMACS: -13529 -13530 13531 -1026 13532 0 -13529 -13530 13531 -1026 -13533 0 -13529 -13530 13531 -1026 13534 0 c -1+1 --> 0 c ( b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ b^{19, 54}_0 ∧ p_1026) -> (-b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ -b^{19, 55}_0) c in CNF: c -b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ -p_1026 ∨ -b^{19, 55}_2 c -b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ -p_1026 ∨ -b^{19, 55}_1 c -b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ -p_1026 ∨ -b^{19, 55}_0 c in DIMACS: -13529 13530 -13531 -1026 -13532 0 -13529 13530 -13531 -1026 -13533 0 -13529 13530 -13531 -1026 -13534 0 c 0+1 --> 1 c (-b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ -b^{19, 54}_0 ∧ p_1026) -> (-b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ b^{19, 55}_0) c in CNF: c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ -p_1026 ∨ -b^{19, 55}_2 c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ -p_1026 ∨ -b^{19, 55}_1 c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ -p_1026 ∨ b^{19, 55}_0 c in DIMACS: 13529 13530 13531 -1026 -13532 0 13529 13530 13531 -1026 -13533 0 13529 13530 13531 -1026 13534 0 c 1+1 --> 2 c (-b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ b^{19, 54}_0 ∧ p_1026) -> (-b^{19, 55}_2 ∧ b^{19, 55}_1 ∧ -b^{19, 55}_0) c in CNF: c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ -p_1026 ∨ -b^{19, 55}_2 c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ -p_1026 ∨ b^{19, 55}_1 c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ -p_1026 ∨ -b^{19, 55}_0 c in DIMACS: 13529 13530 -13531 -1026 -13532 0 13529 13530 -13531 -1026 13533 0 13529 13530 -13531 -1026 -13534 0 c 2+1 --> break c (-b^{19, 54}_2 ∧ b^{19, 54}_1 ∧ -b^{19, 54}_0 ∧ p_1026) -> break c in CNF: c b^{19, 54}_2 ∨ -b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ -p_1026 ∨ break c in DIMACS: 13529 -13530 13531 -1026 1162 0 c 2-1 --> 1 c (-b^{19, 54}_2 ∧ b^{19, 54}_1 ∧ -b^{19, 54}_0 ∧ -p_1026) -> (-b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ b^{19, 55}_0) c in CNF: c b^{19, 54}_2 ∨ -b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ p_1026 ∨ -b^{19, 55}_2 c b^{19, 54}_2 ∨ -b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ p_1026 ∨ -b^{19, 55}_1 c b^{19, 54}_2 ∨ -b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ p_1026 ∨ b^{19, 55}_0 c in DIMACS: 13529 -13530 13531 1026 -13532 0 13529 -13530 13531 1026 -13533 0 13529 -13530 13531 1026 13534 0 c 1-1 --> 0 c (-b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ b^{19, 54}_0 ∧ -p_1026) -> (-b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ -b^{19, 55}_0) c in CNF: c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ p_1026 ∨ -b^{19, 55}_2 c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ p_1026 ∨ -b^{19, 55}_1 c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ p_1026 ∨ -b^{19, 55}_0 c in DIMACS: 13529 13530 -13531 1026 -13532 0 13529 13530 -13531 1026 -13533 0 13529 13530 -13531 1026 -13534 0 c 0-1 --> -1 c (-b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ -b^{19, 54}_0 ∧ -p_1026) -> ( b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ b^{19, 55}_0) c in CNF: c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ p_1026 ∨ b^{19, 55}_2 c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ p_1026 ∨ -b^{19, 55}_1 c b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ p_1026 ∨ b^{19, 55}_0 c in DIMACS: 13529 13530 13531 1026 13532 0 13529 13530 13531 1026 -13533 0 13529 13530 13531 1026 13534 0 c -1-1 --> -2 c ( b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ b^{19, 54}_0 ∧ -p_1026) -> ( b^{19, 55}_2 ∧ b^{19, 55}_1 ∧ -b^{19, 55}_0) c in CNF: c -b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ p_1026 ∨ b^{19, 55}_2 c -b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ p_1026 ∨ b^{19, 55}_1 c -b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ p_1026 ∨ -b^{19, 55}_0 c in DIMACS: -13529 13530 -13531 1026 13532 0 -13529 13530 -13531 1026 13533 0 -13529 13530 -13531 1026 -13534 0 c -2-1 --> break c ( b^{19, 54}_2 ∧ b^{19, 54}_1 ∧ -b^{19, 54}_0 ∧ -p_1026) -> break c in CNF: c -b^{19, 54}_2 ∨ -b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ p_1026 ∨ break c in DIMACS: -13529 -13530 13531 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 54}_2 ∧ -b^{19, 54}_1 ∧ -b^{19, 54}_0 ∧ true) c in CNF: c -b^{19, 54}_2 ∨ b^{19, 54}_1 ∨ b^{19, 54}_0 ∨ false c in DIMACS: -13529 13530 13531 0 c 3 does not represent an automaton state. c -(-b^{19, 54}_2 ∧ b^{19, 54}_1 ∧ b^{19, 54}_0 ∧ true) c in CNF: c b^{19, 54}_2 ∨ -b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ false c in DIMACS: 13529 -13530 -13531 0 c -3 does not represent an automaton state. c -( b^{19, 54}_2 ∧ b^{19, 54}_1 ∧ b^{19, 54}_0 ∧ true) c in CNF: c -b^{19, 54}_2 ∨ -b^{19, 54}_1 ∨ -b^{19, 54}_0 ∨ false c in DIMACS: -13529 -13530 -13531 0 c i = 55 c -2+1 --> -1 c ( b^{19, 55}_2 ∧ b^{19, 55}_1 ∧ -b^{19, 55}_0 ∧ p_1045) -> ( b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ b^{19, 56}_0) c in CNF: c -b^{19, 55}_2 ∨ -b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ -p_1045 ∨ b^{19, 56}_2 c -b^{19, 55}_2 ∨ -b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ -p_1045 ∨ -b^{19, 56}_1 c -b^{19, 55}_2 ∨ -b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ -p_1045 ∨ b^{19, 56}_0 c in DIMACS: -13532 -13533 13534 -1045 13535 0 -13532 -13533 13534 -1045 -13536 0 -13532 -13533 13534 -1045 13537 0 c -1+1 --> 0 c ( b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ b^{19, 55}_0 ∧ p_1045) -> (-b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ -b^{19, 56}_0) c in CNF: c -b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ -p_1045 ∨ -b^{19, 56}_2 c -b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ -p_1045 ∨ -b^{19, 56}_1 c -b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ -p_1045 ∨ -b^{19, 56}_0 c in DIMACS: -13532 13533 -13534 -1045 -13535 0 -13532 13533 -13534 -1045 -13536 0 -13532 13533 -13534 -1045 -13537 0 c 0+1 --> 1 c (-b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ -b^{19, 55}_0 ∧ p_1045) -> (-b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ b^{19, 56}_0) c in CNF: c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ -p_1045 ∨ -b^{19, 56}_2 c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ -p_1045 ∨ -b^{19, 56}_1 c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ -p_1045 ∨ b^{19, 56}_0 c in DIMACS: 13532 13533 13534 -1045 -13535 0 13532 13533 13534 -1045 -13536 0 13532 13533 13534 -1045 13537 0 c 1+1 --> 2 c (-b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ b^{19, 55}_0 ∧ p_1045) -> (-b^{19, 56}_2 ∧ b^{19, 56}_1 ∧ -b^{19, 56}_0) c in CNF: c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ -p_1045 ∨ -b^{19, 56}_2 c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ -p_1045 ∨ b^{19, 56}_1 c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ -p_1045 ∨ -b^{19, 56}_0 c in DIMACS: 13532 13533 -13534 -1045 -13535 0 13532 13533 -13534 -1045 13536 0 13532 13533 -13534 -1045 -13537 0 c 2+1 --> break c (-b^{19, 55}_2 ∧ b^{19, 55}_1 ∧ -b^{19, 55}_0 ∧ p_1045) -> break c in CNF: c b^{19, 55}_2 ∨ -b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ -p_1045 ∨ break c in DIMACS: 13532 -13533 13534 -1045 1162 0 c 2-1 --> 1 c (-b^{19, 55}_2 ∧ b^{19, 55}_1 ∧ -b^{19, 55}_0 ∧ -p_1045) -> (-b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ b^{19, 56}_0) c in CNF: c b^{19, 55}_2 ∨ -b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ p_1045 ∨ -b^{19, 56}_2 c b^{19, 55}_2 ∨ -b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ p_1045 ∨ -b^{19, 56}_1 c b^{19, 55}_2 ∨ -b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ p_1045 ∨ b^{19, 56}_0 c in DIMACS: 13532 -13533 13534 1045 -13535 0 13532 -13533 13534 1045 -13536 0 13532 -13533 13534 1045 13537 0 c 1-1 --> 0 c (-b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ b^{19, 55}_0 ∧ -p_1045) -> (-b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ -b^{19, 56}_0) c in CNF: c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ p_1045 ∨ -b^{19, 56}_2 c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ p_1045 ∨ -b^{19, 56}_1 c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ p_1045 ∨ -b^{19, 56}_0 c in DIMACS: 13532 13533 -13534 1045 -13535 0 13532 13533 -13534 1045 -13536 0 13532 13533 -13534 1045 -13537 0 c 0-1 --> -1 c (-b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ -b^{19, 55}_0 ∧ -p_1045) -> ( b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ b^{19, 56}_0) c in CNF: c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ p_1045 ∨ b^{19, 56}_2 c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ p_1045 ∨ -b^{19, 56}_1 c b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ p_1045 ∨ b^{19, 56}_0 c in DIMACS: 13532 13533 13534 1045 13535 0 13532 13533 13534 1045 -13536 0 13532 13533 13534 1045 13537 0 c -1-1 --> -2 c ( b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ b^{19, 55}_0 ∧ -p_1045) -> ( b^{19, 56}_2 ∧ b^{19, 56}_1 ∧ -b^{19, 56}_0) c in CNF: c -b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ p_1045 ∨ b^{19, 56}_2 c -b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ p_1045 ∨ b^{19, 56}_1 c -b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ p_1045 ∨ -b^{19, 56}_0 c in DIMACS: -13532 13533 -13534 1045 13535 0 -13532 13533 -13534 1045 13536 0 -13532 13533 -13534 1045 -13537 0 c -2-1 --> break c ( b^{19, 55}_2 ∧ b^{19, 55}_1 ∧ -b^{19, 55}_0 ∧ -p_1045) -> break c in CNF: c -b^{19, 55}_2 ∨ -b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ p_1045 ∨ break c in DIMACS: -13532 -13533 13534 1045 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 55}_2 ∧ -b^{19, 55}_1 ∧ -b^{19, 55}_0 ∧ true) c in CNF: c -b^{19, 55}_2 ∨ b^{19, 55}_1 ∨ b^{19, 55}_0 ∨ false c in DIMACS: -13532 13533 13534 0 c 3 does not represent an automaton state. c -(-b^{19, 55}_2 ∧ b^{19, 55}_1 ∧ b^{19, 55}_0 ∧ true) c in CNF: c b^{19, 55}_2 ∨ -b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ false c in DIMACS: 13532 -13533 -13534 0 c -3 does not represent an automaton state. c -( b^{19, 55}_2 ∧ b^{19, 55}_1 ∧ b^{19, 55}_0 ∧ true) c in CNF: c -b^{19, 55}_2 ∨ -b^{19, 55}_1 ∨ -b^{19, 55}_0 ∨ false c in DIMACS: -13532 -13533 -13534 0 c i = 56 c -2+1 --> -1 c ( b^{19, 56}_2 ∧ b^{19, 56}_1 ∧ -b^{19, 56}_0 ∧ p_1064) -> ( b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ b^{19, 57}_0) c in CNF: c -b^{19, 56}_2 ∨ -b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ -p_1064 ∨ b^{19, 57}_2 c -b^{19, 56}_2 ∨ -b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ -p_1064 ∨ -b^{19, 57}_1 c -b^{19, 56}_2 ∨ -b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ -p_1064 ∨ b^{19, 57}_0 c in DIMACS: -13535 -13536 13537 -1064 13538 0 -13535 -13536 13537 -1064 -13539 0 -13535 -13536 13537 -1064 13540 0 c -1+1 --> 0 c ( b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ b^{19, 56}_0 ∧ p_1064) -> (-b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ -b^{19, 57}_0) c in CNF: c -b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ -p_1064 ∨ -b^{19, 57}_2 c -b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ -p_1064 ∨ -b^{19, 57}_1 c -b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ -p_1064 ∨ -b^{19, 57}_0 c in DIMACS: -13535 13536 -13537 -1064 -13538 0 -13535 13536 -13537 -1064 -13539 0 -13535 13536 -13537 -1064 -13540 0 c 0+1 --> 1 c (-b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ -b^{19, 56}_0 ∧ p_1064) -> (-b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ b^{19, 57}_0) c in CNF: c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ -p_1064 ∨ -b^{19, 57}_2 c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ -p_1064 ∨ -b^{19, 57}_1 c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ -p_1064 ∨ b^{19, 57}_0 c in DIMACS: 13535 13536 13537 -1064 -13538 0 13535 13536 13537 -1064 -13539 0 13535 13536 13537 -1064 13540 0 c 1+1 --> 2 c (-b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ b^{19, 56}_0 ∧ p_1064) -> (-b^{19, 57}_2 ∧ b^{19, 57}_1 ∧ -b^{19, 57}_0) c in CNF: c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ -p_1064 ∨ -b^{19, 57}_2 c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ -p_1064 ∨ b^{19, 57}_1 c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ -p_1064 ∨ -b^{19, 57}_0 c in DIMACS: 13535 13536 -13537 -1064 -13538 0 13535 13536 -13537 -1064 13539 0 13535 13536 -13537 -1064 -13540 0 c 2+1 --> break c (-b^{19, 56}_2 ∧ b^{19, 56}_1 ∧ -b^{19, 56}_0 ∧ p_1064) -> break c in CNF: c b^{19, 56}_2 ∨ -b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ -p_1064 ∨ break c in DIMACS: 13535 -13536 13537 -1064 1162 0 c 2-1 --> 1 c (-b^{19, 56}_2 ∧ b^{19, 56}_1 ∧ -b^{19, 56}_0 ∧ -p_1064) -> (-b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ b^{19, 57}_0) c in CNF: c b^{19, 56}_2 ∨ -b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ p_1064 ∨ -b^{19, 57}_2 c b^{19, 56}_2 ∨ -b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ p_1064 ∨ -b^{19, 57}_1 c b^{19, 56}_2 ∨ -b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ p_1064 ∨ b^{19, 57}_0 c in DIMACS: 13535 -13536 13537 1064 -13538 0 13535 -13536 13537 1064 -13539 0 13535 -13536 13537 1064 13540 0 c 1-1 --> 0 c (-b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ b^{19, 56}_0 ∧ -p_1064) -> (-b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ -b^{19, 57}_0) c in CNF: c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ p_1064 ∨ -b^{19, 57}_2 c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ p_1064 ∨ -b^{19, 57}_1 c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ p_1064 ∨ -b^{19, 57}_0 c in DIMACS: 13535 13536 -13537 1064 -13538 0 13535 13536 -13537 1064 -13539 0 13535 13536 -13537 1064 -13540 0 c 0-1 --> -1 c (-b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ -b^{19, 56}_0 ∧ -p_1064) -> ( b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ b^{19, 57}_0) c in CNF: c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ p_1064 ∨ b^{19, 57}_2 c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ p_1064 ∨ -b^{19, 57}_1 c b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ p_1064 ∨ b^{19, 57}_0 c in DIMACS: 13535 13536 13537 1064 13538 0 13535 13536 13537 1064 -13539 0 13535 13536 13537 1064 13540 0 c -1-1 --> -2 c ( b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ b^{19, 56}_0 ∧ -p_1064) -> ( b^{19, 57}_2 ∧ b^{19, 57}_1 ∧ -b^{19, 57}_0) c in CNF: c -b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ p_1064 ∨ b^{19, 57}_2 c -b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ p_1064 ∨ b^{19, 57}_1 c -b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ p_1064 ∨ -b^{19, 57}_0 c in DIMACS: -13535 13536 -13537 1064 13538 0 -13535 13536 -13537 1064 13539 0 -13535 13536 -13537 1064 -13540 0 c -2-1 --> break c ( b^{19, 56}_2 ∧ b^{19, 56}_1 ∧ -b^{19, 56}_0 ∧ -p_1064) -> break c in CNF: c -b^{19, 56}_2 ∨ -b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ p_1064 ∨ break c in DIMACS: -13535 -13536 13537 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 56}_2 ∧ -b^{19, 56}_1 ∧ -b^{19, 56}_0 ∧ true) c in CNF: c -b^{19, 56}_2 ∨ b^{19, 56}_1 ∨ b^{19, 56}_0 ∨ false c in DIMACS: -13535 13536 13537 0 c 3 does not represent an automaton state. c -(-b^{19, 56}_2 ∧ b^{19, 56}_1 ∧ b^{19, 56}_0 ∧ true) c in CNF: c b^{19, 56}_2 ∨ -b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ false c in DIMACS: 13535 -13536 -13537 0 c -3 does not represent an automaton state. c -( b^{19, 56}_2 ∧ b^{19, 56}_1 ∧ b^{19, 56}_0 ∧ true) c in CNF: c -b^{19, 56}_2 ∨ -b^{19, 56}_1 ∨ -b^{19, 56}_0 ∨ false c in DIMACS: -13535 -13536 -13537 0 c i = 57 c -2+1 --> -1 c ( b^{19, 57}_2 ∧ b^{19, 57}_1 ∧ -b^{19, 57}_0 ∧ p_1083) -> ( b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ b^{19, 58}_0) c in CNF: c -b^{19, 57}_2 ∨ -b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ -p_1083 ∨ b^{19, 58}_2 c -b^{19, 57}_2 ∨ -b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ -p_1083 ∨ -b^{19, 58}_1 c -b^{19, 57}_2 ∨ -b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ -p_1083 ∨ b^{19, 58}_0 c in DIMACS: -13538 -13539 13540 -1083 13541 0 -13538 -13539 13540 -1083 -13542 0 -13538 -13539 13540 -1083 13543 0 c -1+1 --> 0 c ( b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ b^{19, 57}_0 ∧ p_1083) -> (-b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ -b^{19, 58}_0) c in CNF: c -b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ -p_1083 ∨ -b^{19, 58}_2 c -b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ -p_1083 ∨ -b^{19, 58}_1 c -b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ -p_1083 ∨ -b^{19, 58}_0 c in DIMACS: -13538 13539 -13540 -1083 -13541 0 -13538 13539 -13540 -1083 -13542 0 -13538 13539 -13540 -1083 -13543 0 c 0+1 --> 1 c (-b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ -b^{19, 57}_0 ∧ p_1083) -> (-b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ b^{19, 58}_0) c in CNF: c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ -p_1083 ∨ -b^{19, 58}_2 c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ -p_1083 ∨ -b^{19, 58}_1 c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ -p_1083 ∨ b^{19, 58}_0 c in DIMACS: 13538 13539 13540 -1083 -13541 0 13538 13539 13540 -1083 -13542 0 13538 13539 13540 -1083 13543 0 c 1+1 --> 2 c (-b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ b^{19, 57}_0 ∧ p_1083) -> (-b^{19, 58}_2 ∧ b^{19, 58}_1 ∧ -b^{19, 58}_0) c in CNF: c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ -p_1083 ∨ -b^{19, 58}_2 c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ -p_1083 ∨ b^{19, 58}_1 c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ -p_1083 ∨ -b^{19, 58}_0 c in DIMACS: 13538 13539 -13540 -1083 -13541 0 13538 13539 -13540 -1083 13542 0 13538 13539 -13540 -1083 -13543 0 c 2+1 --> break c (-b^{19, 57}_2 ∧ b^{19, 57}_1 ∧ -b^{19, 57}_0 ∧ p_1083) -> break c in CNF: c b^{19, 57}_2 ∨ -b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ -p_1083 ∨ break c in DIMACS: 13538 -13539 13540 -1083 1162 0 c 2-1 --> 1 c (-b^{19, 57}_2 ∧ b^{19, 57}_1 ∧ -b^{19, 57}_0 ∧ -p_1083) -> (-b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ b^{19, 58}_0) c in CNF: c b^{19, 57}_2 ∨ -b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ p_1083 ∨ -b^{19, 58}_2 c b^{19, 57}_2 ∨ -b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ p_1083 ∨ -b^{19, 58}_1 c b^{19, 57}_2 ∨ -b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ p_1083 ∨ b^{19, 58}_0 c in DIMACS: 13538 -13539 13540 1083 -13541 0 13538 -13539 13540 1083 -13542 0 13538 -13539 13540 1083 13543 0 c 1-1 --> 0 c (-b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ b^{19, 57}_0 ∧ -p_1083) -> (-b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ -b^{19, 58}_0) c in CNF: c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ p_1083 ∨ -b^{19, 58}_2 c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ p_1083 ∨ -b^{19, 58}_1 c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ p_1083 ∨ -b^{19, 58}_0 c in DIMACS: 13538 13539 -13540 1083 -13541 0 13538 13539 -13540 1083 -13542 0 13538 13539 -13540 1083 -13543 0 c 0-1 --> -1 c (-b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ -b^{19, 57}_0 ∧ -p_1083) -> ( b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ b^{19, 58}_0) c in CNF: c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ p_1083 ∨ b^{19, 58}_2 c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ p_1083 ∨ -b^{19, 58}_1 c b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ p_1083 ∨ b^{19, 58}_0 c in DIMACS: 13538 13539 13540 1083 13541 0 13538 13539 13540 1083 -13542 0 13538 13539 13540 1083 13543 0 c -1-1 --> -2 c ( b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ b^{19, 57}_0 ∧ -p_1083) -> ( b^{19, 58}_2 ∧ b^{19, 58}_1 ∧ -b^{19, 58}_0) c in CNF: c -b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ p_1083 ∨ b^{19, 58}_2 c -b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ p_1083 ∨ b^{19, 58}_1 c -b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ p_1083 ∨ -b^{19, 58}_0 c in DIMACS: -13538 13539 -13540 1083 13541 0 -13538 13539 -13540 1083 13542 0 -13538 13539 -13540 1083 -13543 0 c -2-1 --> break c ( b^{19, 57}_2 ∧ b^{19, 57}_1 ∧ -b^{19, 57}_0 ∧ -p_1083) -> break c in CNF: c -b^{19, 57}_2 ∨ -b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ p_1083 ∨ break c in DIMACS: -13538 -13539 13540 1083 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 57}_2 ∧ -b^{19, 57}_1 ∧ -b^{19, 57}_0 ∧ true) c in CNF: c -b^{19, 57}_2 ∨ b^{19, 57}_1 ∨ b^{19, 57}_0 ∨ false c in DIMACS: -13538 13539 13540 0 c 3 does not represent an automaton state. c -(-b^{19, 57}_2 ∧ b^{19, 57}_1 ∧ b^{19, 57}_0 ∧ true) c in CNF: c b^{19, 57}_2 ∨ -b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ false c in DIMACS: 13538 -13539 -13540 0 c -3 does not represent an automaton state. c -( b^{19, 57}_2 ∧ b^{19, 57}_1 ∧ b^{19, 57}_0 ∧ true) c in CNF: c -b^{19, 57}_2 ∨ -b^{19, 57}_1 ∨ -b^{19, 57}_0 ∨ false c in DIMACS: -13538 -13539 -13540 0 c i = 58 c -2+1 --> -1 c ( b^{19, 58}_2 ∧ b^{19, 58}_1 ∧ -b^{19, 58}_0 ∧ p_1102) -> ( b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ b^{19, 59}_0) c in CNF: c -b^{19, 58}_2 ∨ -b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ -p_1102 ∨ b^{19, 59}_2 c -b^{19, 58}_2 ∨ -b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ -p_1102 ∨ -b^{19, 59}_1 c -b^{19, 58}_2 ∨ -b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ -p_1102 ∨ b^{19, 59}_0 c in DIMACS: -13541 -13542 13543 -1102 13544 0 -13541 -13542 13543 -1102 -13545 0 -13541 -13542 13543 -1102 13546 0 c -1+1 --> 0 c ( b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ b^{19, 58}_0 ∧ p_1102) -> (-b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ -b^{19, 59}_0) c in CNF: c -b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ -p_1102 ∨ -b^{19, 59}_2 c -b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ -p_1102 ∨ -b^{19, 59}_1 c -b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ -p_1102 ∨ -b^{19, 59}_0 c in DIMACS: -13541 13542 -13543 -1102 -13544 0 -13541 13542 -13543 -1102 -13545 0 -13541 13542 -13543 -1102 -13546 0 c 0+1 --> 1 c (-b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ -b^{19, 58}_0 ∧ p_1102) -> (-b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ b^{19, 59}_0) c in CNF: c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ -p_1102 ∨ -b^{19, 59}_2 c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ -p_1102 ∨ -b^{19, 59}_1 c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ -p_1102 ∨ b^{19, 59}_0 c in DIMACS: 13541 13542 13543 -1102 -13544 0 13541 13542 13543 -1102 -13545 0 13541 13542 13543 -1102 13546 0 c 1+1 --> 2 c (-b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ b^{19, 58}_0 ∧ p_1102) -> (-b^{19, 59}_2 ∧ b^{19, 59}_1 ∧ -b^{19, 59}_0) c in CNF: c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ -p_1102 ∨ -b^{19, 59}_2 c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ -p_1102 ∨ b^{19, 59}_1 c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ -p_1102 ∨ -b^{19, 59}_0 c in DIMACS: 13541 13542 -13543 -1102 -13544 0 13541 13542 -13543 -1102 13545 0 13541 13542 -13543 -1102 -13546 0 c 2+1 --> break c (-b^{19, 58}_2 ∧ b^{19, 58}_1 ∧ -b^{19, 58}_0 ∧ p_1102) -> break c in CNF: c b^{19, 58}_2 ∨ -b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ -p_1102 ∨ break c in DIMACS: 13541 -13542 13543 -1102 1162 0 c 2-1 --> 1 c (-b^{19, 58}_2 ∧ b^{19, 58}_1 ∧ -b^{19, 58}_0 ∧ -p_1102) -> (-b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ b^{19, 59}_0) c in CNF: c b^{19, 58}_2 ∨ -b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ p_1102 ∨ -b^{19, 59}_2 c b^{19, 58}_2 ∨ -b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ p_1102 ∨ -b^{19, 59}_1 c b^{19, 58}_2 ∨ -b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ p_1102 ∨ b^{19, 59}_0 c in DIMACS: 13541 -13542 13543 1102 -13544 0 13541 -13542 13543 1102 -13545 0 13541 -13542 13543 1102 13546 0 c 1-1 --> 0 c (-b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ b^{19, 58}_0 ∧ -p_1102) -> (-b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ -b^{19, 59}_0) c in CNF: c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ p_1102 ∨ -b^{19, 59}_2 c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ p_1102 ∨ -b^{19, 59}_1 c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ p_1102 ∨ -b^{19, 59}_0 c in DIMACS: 13541 13542 -13543 1102 -13544 0 13541 13542 -13543 1102 -13545 0 13541 13542 -13543 1102 -13546 0 c 0-1 --> -1 c (-b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ -b^{19, 58}_0 ∧ -p_1102) -> ( b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ b^{19, 59}_0) c in CNF: c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ p_1102 ∨ b^{19, 59}_2 c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ p_1102 ∨ -b^{19, 59}_1 c b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ p_1102 ∨ b^{19, 59}_0 c in DIMACS: 13541 13542 13543 1102 13544 0 13541 13542 13543 1102 -13545 0 13541 13542 13543 1102 13546 0 c -1-1 --> -2 c ( b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ b^{19, 58}_0 ∧ -p_1102) -> ( b^{19, 59}_2 ∧ b^{19, 59}_1 ∧ -b^{19, 59}_0) c in CNF: c -b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ p_1102 ∨ b^{19, 59}_2 c -b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ p_1102 ∨ b^{19, 59}_1 c -b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ p_1102 ∨ -b^{19, 59}_0 c in DIMACS: -13541 13542 -13543 1102 13544 0 -13541 13542 -13543 1102 13545 0 -13541 13542 -13543 1102 -13546 0 c -2-1 --> break c ( b^{19, 58}_2 ∧ b^{19, 58}_1 ∧ -b^{19, 58}_0 ∧ -p_1102) -> break c in CNF: c -b^{19, 58}_2 ∨ -b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ p_1102 ∨ break c in DIMACS: -13541 -13542 13543 1102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 58}_2 ∧ -b^{19, 58}_1 ∧ -b^{19, 58}_0 ∧ true) c in CNF: c -b^{19, 58}_2 ∨ b^{19, 58}_1 ∨ b^{19, 58}_0 ∨ false c in DIMACS: -13541 13542 13543 0 c 3 does not represent an automaton state. c -(-b^{19, 58}_2 ∧ b^{19, 58}_1 ∧ b^{19, 58}_0 ∧ true) c in CNF: c b^{19, 58}_2 ∨ -b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ false c in DIMACS: 13541 -13542 -13543 0 c -3 does not represent an automaton state. c -( b^{19, 58}_2 ∧ b^{19, 58}_1 ∧ b^{19, 58}_0 ∧ true) c in CNF: c -b^{19, 58}_2 ∨ -b^{19, 58}_1 ∨ -b^{19, 58}_0 ∨ false c in DIMACS: -13541 -13542 -13543 0 c i = 59 c -2+1 --> -1 c ( b^{19, 59}_2 ∧ b^{19, 59}_1 ∧ -b^{19, 59}_0 ∧ p_1121) -> ( b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ b^{19, 60}_0) c in CNF: c -b^{19, 59}_2 ∨ -b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ -p_1121 ∨ b^{19, 60}_2 c -b^{19, 59}_2 ∨ -b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ -p_1121 ∨ -b^{19, 60}_1 c -b^{19, 59}_2 ∨ -b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ -p_1121 ∨ b^{19, 60}_0 c in DIMACS: -13544 -13545 13546 -1121 13547 0 -13544 -13545 13546 -1121 -13548 0 -13544 -13545 13546 -1121 13549 0 c -1+1 --> 0 c ( b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ b^{19, 59}_0 ∧ p_1121) -> (-b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ -b^{19, 60}_0) c in CNF: c -b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ -p_1121 ∨ -b^{19, 60}_2 c -b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ -p_1121 ∨ -b^{19, 60}_1 c -b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ -p_1121 ∨ -b^{19, 60}_0 c in DIMACS: -13544 13545 -13546 -1121 -13547 0 -13544 13545 -13546 -1121 -13548 0 -13544 13545 -13546 -1121 -13549 0 c 0+1 --> 1 c (-b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ -b^{19, 59}_0 ∧ p_1121) -> (-b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ b^{19, 60}_0) c in CNF: c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ -p_1121 ∨ -b^{19, 60}_2 c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ -p_1121 ∨ -b^{19, 60}_1 c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ -p_1121 ∨ b^{19, 60}_0 c in DIMACS: 13544 13545 13546 -1121 -13547 0 13544 13545 13546 -1121 -13548 0 13544 13545 13546 -1121 13549 0 c 1+1 --> 2 c (-b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ b^{19, 59}_0 ∧ p_1121) -> (-b^{19, 60}_2 ∧ b^{19, 60}_1 ∧ -b^{19, 60}_0) c in CNF: c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ -p_1121 ∨ -b^{19, 60}_2 c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ -p_1121 ∨ b^{19, 60}_1 c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ -p_1121 ∨ -b^{19, 60}_0 c in DIMACS: 13544 13545 -13546 -1121 -13547 0 13544 13545 -13546 -1121 13548 0 13544 13545 -13546 -1121 -13549 0 c 2+1 --> break c (-b^{19, 59}_2 ∧ b^{19, 59}_1 ∧ -b^{19, 59}_0 ∧ p_1121) -> break c in CNF: c b^{19, 59}_2 ∨ -b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ -p_1121 ∨ break c in DIMACS: 13544 -13545 13546 -1121 1162 0 c 2-1 --> 1 c (-b^{19, 59}_2 ∧ b^{19, 59}_1 ∧ -b^{19, 59}_0 ∧ -p_1121) -> (-b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ b^{19, 60}_0) c in CNF: c b^{19, 59}_2 ∨ -b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ p_1121 ∨ -b^{19, 60}_2 c b^{19, 59}_2 ∨ -b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ p_1121 ∨ -b^{19, 60}_1 c b^{19, 59}_2 ∨ -b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ p_1121 ∨ b^{19, 60}_0 c in DIMACS: 13544 -13545 13546 1121 -13547 0 13544 -13545 13546 1121 -13548 0 13544 -13545 13546 1121 13549 0 c 1-1 --> 0 c (-b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ b^{19, 59}_0 ∧ -p_1121) -> (-b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ -b^{19, 60}_0) c in CNF: c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ p_1121 ∨ -b^{19, 60}_2 c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ p_1121 ∨ -b^{19, 60}_1 c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ p_1121 ∨ -b^{19, 60}_0 c in DIMACS: 13544 13545 -13546 1121 -13547 0 13544 13545 -13546 1121 -13548 0 13544 13545 -13546 1121 -13549 0 c 0-1 --> -1 c (-b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ -b^{19, 59}_0 ∧ -p_1121) -> ( b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ b^{19, 60}_0) c in CNF: c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ p_1121 ∨ b^{19, 60}_2 c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ p_1121 ∨ -b^{19, 60}_1 c b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ p_1121 ∨ b^{19, 60}_0 c in DIMACS: 13544 13545 13546 1121 13547 0 13544 13545 13546 1121 -13548 0 13544 13545 13546 1121 13549 0 c -1-1 --> -2 c ( b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ b^{19, 59}_0 ∧ -p_1121) -> ( b^{19, 60}_2 ∧ b^{19, 60}_1 ∧ -b^{19, 60}_0) c in CNF: c -b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ p_1121 ∨ b^{19, 60}_2 c -b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ p_1121 ∨ b^{19, 60}_1 c -b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ p_1121 ∨ -b^{19, 60}_0 c in DIMACS: -13544 13545 -13546 1121 13547 0 -13544 13545 -13546 1121 13548 0 -13544 13545 -13546 1121 -13549 0 c -2-1 --> break c ( b^{19, 59}_2 ∧ b^{19, 59}_1 ∧ -b^{19, 59}_0 ∧ -p_1121) -> break c in CNF: c -b^{19, 59}_2 ∨ -b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ p_1121 ∨ break c in DIMACS: -13544 -13545 13546 1121 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 59}_2 ∧ -b^{19, 59}_1 ∧ -b^{19, 59}_0 ∧ true) c in CNF: c -b^{19, 59}_2 ∨ b^{19, 59}_1 ∨ b^{19, 59}_0 ∨ false c in DIMACS: -13544 13545 13546 0 c 3 does not represent an automaton state. c -(-b^{19, 59}_2 ∧ b^{19, 59}_1 ∧ b^{19, 59}_0 ∧ true) c in CNF: c b^{19, 59}_2 ∨ -b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ false c in DIMACS: 13544 -13545 -13546 0 c -3 does not represent an automaton state. c -( b^{19, 59}_2 ∧ b^{19, 59}_1 ∧ b^{19, 59}_0 ∧ true) c in CNF: c -b^{19, 59}_2 ∨ -b^{19, 59}_1 ∨ -b^{19, 59}_0 ∨ false c in DIMACS: -13544 -13545 -13546 0 c i = 60 c -2+1 --> -1 c ( b^{19, 60}_2 ∧ b^{19, 60}_1 ∧ -b^{19, 60}_0 ∧ p_1140) -> ( b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ b^{19, 61}_0) c in CNF: c -b^{19, 60}_2 ∨ -b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ -p_1140 ∨ b^{19, 61}_2 c -b^{19, 60}_2 ∨ -b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ -p_1140 ∨ -b^{19, 61}_1 c -b^{19, 60}_2 ∨ -b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ -p_1140 ∨ b^{19, 61}_0 c in DIMACS: -13547 -13548 13549 -1140 13550 0 -13547 -13548 13549 -1140 -13551 0 -13547 -13548 13549 -1140 13552 0 c -1+1 --> 0 c ( b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ b^{19, 60}_0 ∧ p_1140) -> (-b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ -b^{19, 61}_0) c in CNF: c -b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ -p_1140 ∨ -b^{19, 61}_2 c -b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ -p_1140 ∨ -b^{19, 61}_1 c -b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ -p_1140 ∨ -b^{19, 61}_0 c in DIMACS: -13547 13548 -13549 -1140 -13550 0 -13547 13548 -13549 -1140 -13551 0 -13547 13548 -13549 -1140 -13552 0 c 0+1 --> 1 c (-b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ -b^{19, 60}_0 ∧ p_1140) -> (-b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ b^{19, 61}_0) c in CNF: c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ -p_1140 ∨ -b^{19, 61}_2 c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ -p_1140 ∨ -b^{19, 61}_1 c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ -p_1140 ∨ b^{19, 61}_0 c in DIMACS: 13547 13548 13549 -1140 -13550 0 13547 13548 13549 -1140 -13551 0 13547 13548 13549 -1140 13552 0 c 1+1 --> 2 c (-b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ b^{19, 60}_0 ∧ p_1140) -> (-b^{19, 61}_2 ∧ b^{19, 61}_1 ∧ -b^{19, 61}_0) c in CNF: c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ -p_1140 ∨ -b^{19, 61}_2 c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ -p_1140 ∨ b^{19, 61}_1 c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ -p_1140 ∨ -b^{19, 61}_0 c in DIMACS: 13547 13548 -13549 -1140 -13550 0 13547 13548 -13549 -1140 13551 0 13547 13548 -13549 -1140 -13552 0 c 2+1 --> break c (-b^{19, 60}_2 ∧ b^{19, 60}_1 ∧ -b^{19, 60}_0 ∧ p_1140) -> break c in CNF: c b^{19, 60}_2 ∨ -b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ -p_1140 ∨ break c in DIMACS: 13547 -13548 13549 -1140 1162 0 c 2-1 --> 1 c (-b^{19, 60}_2 ∧ b^{19, 60}_1 ∧ -b^{19, 60}_0 ∧ -p_1140) -> (-b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ b^{19, 61}_0) c in CNF: c b^{19, 60}_2 ∨ -b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ p_1140 ∨ -b^{19, 61}_2 c b^{19, 60}_2 ∨ -b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ p_1140 ∨ -b^{19, 61}_1 c b^{19, 60}_2 ∨ -b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ p_1140 ∨ b^{19, 61}_0 c in DIMACS: 13547 -13548 13549 1140 -13550 0 13547 -13548 13549 1140 -13551 0 13547 -13548 13549 1140 13552 0 c 1-1 --> 0 c (-b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ b^{19, 60}_0 ∧ -p_1140) -> (-b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ -b^{19, 61}_0) c in CNF: c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ p_1140 ∨ -b^{19, 61}_2 c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ p_1140 ∨ -b^{19, 61}_1 c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ p_1140 ∨ -b^{19, 61}_0 c in DIMACS: 13547 13548 -13549 1140 -13550 0 13547 13548 -13549 1140 -13551 0 13547 13548 -13549 1140 -13552 0 c 0-1 --> -1 c (-b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ -b^{19, 60}_0 ∧ -p_1140) -> ( b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ b^{19, 61}_0) c in CNF: c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ p_1140 ∨ b^{19, 61}_2 c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ p_1140 ∨ -b^{19, 61}_1 c b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ p_1140 ∨ b^{19, 61}_0 c in DIMACS: 13547 13548 13549 1140 13550 0 13547 13548 13549 1140 -13551 0 13547 13548 13549 1140 13552 0 c -1-1 --> -2 c ( b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ b^{19, 60}_0 ∧ -p_1140) -> ( b^{19, 61}_2 ∧ b^{19, 61}_1 ∧ -b^{19, 61}_0) c in CNF: c -b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ p_1140 ∨ b^{19, 61}_2 c -b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ p_1140 ∨ b^{19, 61}_1 c -b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ p_1140 ∨ -b^{19, 61}_0 c in DIMACS: -13547 13548 -13549 1140 13550 0 -13547 13548 -13549 1140 13551 0 -13547 13548 -13549 1140 -13552 0 c -2-1 --> break c ( b^{19, 60}_2 ∧ b^{19, 60}_1 ∧ -b^{19, 60}_0 ∧ -p_1140) -> break c in CNF: c -b^{19, 60}_2 ∨ -b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ p_1140 ∨ break c in DIMACS: -13547 -13548 13549 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 60}_2 ∧ -b^{19, 60}_1 ∧ -b^{19, 60}_0 ∧ true) c in CNF: c -b^{19, 60}_2 ∨ b^{19, 60}_1 ∨ b^{19, 60}_0 ∨ false c in DIMACS: -13547 13548 13549 0 c 3 does not represent an automaton state. c -(-b^{19, 60}_2 ∧ b^{19, 60}_1 ∧ b^{19, 60}_0 ∧ true) c in CNF: c b^{19, 60}_2 ∨ -b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ false c in DIMACS: 13547 -13548 -13549 0 c -3 does not represent an automaton state. c -( b^{19, 60}_2 ∧ b^{19, 60}_1 ∧ b^{19, 60}_0 ∧ true) c in CNF: c -b^{19, 60}_2 ∨ -b^{19, 60}_1 ∨ -b^{19, 60}_0 ∨ false c in DIMACS: -13547 -13548 -13549 0 c i = 61 c -2+1 --> -1 c ( b^{19, 61}_2 ∧ b^{19, 61}_1 ∧ -b^{19, 61}_0 ∧ p_1159) -> ( b^{19, 62}_2 ∧ -b^{19, 62}_1 ∧ b^{19, 62}_0) c in CNF: c -b^{19, 61}_2 ∨ -b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ -p_1159 ∨ b^{19, 62}_2 c -b^{19, 61}_2 ∨ -b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ -p_1159 ∨ -b^{19, 62}_1 c -b^{19, 61}_2 ∨ -b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ -p_1159 ∨ b^{19, 62}_0 c in DIMACS: -13550 -13551 13552 -1159 13553 0 -13550 -13551 13552 -1159 -13554 0 -13550 -13551 13552 -1159 13555 0 c -1+1 --> 0 c ( b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ b^{19, 61}_0 ∧ p_1159) -> (-b^{19, 62}_2 ∧ -b^{19, 62}_1 ∧ -b^{19, 62}_0) c in CNF: c -b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ -p_1159 ∨ -b^{19, 62}_2 c -b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ -p_1159 ∨ -b^{19, 62}_1 c -b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ -p_1159 ∨ -b^{19, 62}_0 c in DIMACS: -13550 13551 -13552 -1159 -13553 0 -13550 13551 -13552 -1159 -13554 0 -13550 13551 -13552 -1159 -13555 0 c 0+1 --> 1 c (-b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ -b^{19, 61}_0 ∧ p_1159) -> (-b^{19, 62}_2 ∧ -b^{19, 62}_1 ∧ b^{19, 62}_0) c in CNF: c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ -p_1159 ∨ -b^{19, 62}_2 c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ -p_1159 ∨ -b^{19, 62}_1 c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ -p_1159 ∨ b^{19, 62}_0 c in DIMACS: 13550 13551 13552 -1159 -13553 0 13550 13551 13552 -1159 -13554 0 13550 13551 13552 -1159 13555 0 c 1+1 --> 2 c (-b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ b^{19, 61}_0 ∧ p_1159) -> (-b^{19, 62}_2 ∧ b^{19, 62}_1 ∧ -b^{19, 62}_0) c in CNF: c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ -p_1159 ∨ -b^{19, 62}_2 c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ -p_1159 ∨ b^{19, 62}_1 c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ -p_1159 ∨ -b^{19, 62}_0 c in DIMACS: 13550 13551 -13552 -1159 -13553 0 13550 13551 -13552 -1159 13554 0 13550 13551 -13552 -1159 -13555 0 c 2+1 --> break c (-b^{19, 61}_2 ∧ b^{19, 61}_1 ∧ -b^{19, 61}_0 ∧ p_1159) -> break c in CNF: c b^{19, 61}_2 ∨ -b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ -p_1159 ∨ break c in DIMACS: 13550 -13551 13552 -1159 1162 0 c 2-1 --> 1 c (-b^{19, 61}_2 ∧ b^{19, 61}_1 ∧ -b^{19, 61}_0 ∧ -p_1159) -> (-b^{19, 62}_2 ∧ -b^{19, 62}_1 ∧ b^{19, 62}_0) c in CNF: c b^{19, 61}_2 ∨ -b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ p_1159 ∨ -b^{19, 62}_2 c b^{19, 61}_2 ∨ -b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ p_1159 ∨ -b^{19, 62}_1 c b^{19, 61}_2 ∨ -b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ p_1159 ∨ b^{19, 62}_0 c in DIMACS: 13550 -13551 13552 1159 -13553 0 13550 -13551 13552 1159 -13554 0 13550 -13551 13552 1159 13555 0 c 1-1 --> 0 c (-b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ b^{19, 61}_0 ∧ -p_1159) -> (-b^{19, 62}_2 ∧ -b^{19, 62}_1 ∧ -b^{19, 62}_0) c in CNF: c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ p_1159 ∨ -b^{19, 62}_2 c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ p_1159 ∨ -b^{19, 62}_1 c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ p_1159 ∨ -b^{19, 62}_0 c in DIMACS: 13550 13551 -13552 1159 -13553 0 13550 13551 -13552 1159 -13554 0 13550 13551 -13552 1159 -13555 0 c 0-1 --> -1 c (-b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ -b^{19, 61}_0 ∧ -p_1159) -> ( b^{19, 62}_2 ∧ -b^{19, 62}_1 ∧ b^{19, 62}_0) c in CNF: c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ p_1159 ∨ b^{19, 62}_2 c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ p_1159 ∨ -b^{19, 62}_1 c b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ p_1159 ∨ b^{19, 62}_0 c in DIMACS: 13550 13551 13552 1159 13553 0 13550 13551 13552 1159 -13554 0 13550 13551 13552 1159 13555 0 c -1-1 --> -2 c ( b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ b^{19, 61}_0 ∧ -p_1159) -> ( b^{19, 62}_2 ∧ b^{19, 62}_1 ∧ -b^{19, 62}_0) c in CNF: c -b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ p_1159 ∨ b^{19, 62}_2 c -b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ p_1159 ∨ b^{19, 62}_1 c -b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ p_1159 ∨ -b^{19, 62}_0 c in DIMACS: -13550 13551 -13552 1159 13553 0 -13550 13551 -13552 1159 13554 0 -13550 13551 -13552 1159 -13555 0 c -2-1 --> break c ( b^{19, 61}_2 ∧ b^{19, 61}_1 ∧ -b^{19, 61}_0 ∧ -p_1159) -> break c in CNF: c -b^{19, 61}_2 ∨ -b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ p_1159 ∨ break c in DIMACS: -13550 -13551 13552 1159 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{19, 61}_2 ∧ -b^{19, 61}_1 ∧ -b^{19, 61}_0 ∧ true) c in CNF: c -b^{19, 61}_2 ∨ b^{19, 61}_1 ∨ b^{19, 61}_0 ∨ false c in DIMACS: -13550 13551 13552 0 c 3 does not represent an automaton state. c -(-b^{19, 61}_2 ∧ b^{19, 61}_1 ∧ b^{19, 61}_0 ∧ true) c in CNF: c b^{19, 61}_2 ∨ -b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ false c in DIMACS: 13550 -13551 -13552 0 c -3 does not represent an automaton state. c -( b^{19, 61}_2 ∧ b^{19, 61}_1 ∧ b^{19, 61}_0 ∧ true) c in CNF: c -b^{19, 61}_2 ∨ -b^{19, 61}_1 ∨ -b^{19, 61}_0 ∨ false c in DIMACS: -13550 -13551 -13552 0 c INIT for k = 20 c -b^{20, 1}_2 c -b^{20, 1}_1 c -b^{20, 1}_0 c in DIMACS: -13556 0 -13557 0 -13558 0 c Transitions for k = 20 c i = 1 c -2+1 --> -1 c ( b^{20, 1}_2 ∧ b^{20, 1}_1 ∧ -b^{20, 1}_0 ∧ p_20) -> ( b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ b^{20, 2}_0) c in CNF: c -b^{20, 1}_2 ∨ -b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ -p_20 ∨ b^{20, 2}_2 c -b^{20, 1}_2 ∨ -b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ -p_20 ∨ -b^{20, 2}_1 c -b^{20, 1}_2 ∨ -b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ -p_20 ∨ b^{20, 2}_0 c in DIMACS: -13556 -13557 13558 -20 13559 0 -13556 -13557 13558 -20 -13560 0 -13556 -13557 13558 -20 13561 0 c -1+1 --> 0 c ( b^{20, 1}_2 ∧ -b^{20, 1}_1 ∧ b^{20, 1}_0 ∧ p_20) -> (-b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ -b^{20, 2}_0) c in CNF: c -b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ -p_20 ∨ -b^{20, 2}_2 c -b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ -p_20 ∨ -b^{20, 2}_1 c -b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ -p_20 ∨ -b^{20, 2}_0 c in DIMACS: -13556 13557 -13558 -20 -13559 0 -13556 13557 -13558 -20 -13560 0 -13556 13557 -13558 -20 -13561 0 c 0+1 --> 1 c (-b^{20, 1}_2 ∧ -b^{20, 1}_1 ∧ -b^{20, 1}_0 ∧ p_20) -> (-b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ b^{20, 2}_0) c in CNF: c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ -p_20 ∨ -b^{20, 2}_2 c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ -p_20 ∨ -b^{20, 2}_1 c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ -p_20 ∨ b^{20, 2}_0 c in DIMACS: 13556 13557 13558 -20 -13559 0 13556 13557 13558 -20 -13560 0 13556 13557 13558 -20 13561 0 c 1+1 --> 2 c (-b^{20, 1}_2 ∧ -b^{20, 1}_1 ∧ b^{20, 1}_0 ∧ p_20) -> (-b^{20, 2}_2 ∧ b^{20, 2}_1 ∧ -b^{20, 2}_0) c in CNF: c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ -p_20 ∨ -b^{20, 2}_2 c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ -p_20 ∨ b^{20, 2}_1 c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ -p_20 ∨ -b^{20, 2}_0 c in DIMACS: 13556 13557 -13558 -20 -13559 0 13556 13557 -13558 -20 13560 0 13556 13557 -13558 -20 -13561 0 c 2+1 --> break c (-b^{20, 1}_2 ∧ b^{20, 1}_1 ∧ -b^{20, 1}_0 ∧ p_20) -> break c in CNF: c b^{20, 1}_2 ∨ -b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ -p_20 ∨ break c in DIMACS: 13556 -13557 13558 -20 1162 0 c 2-1 --> 1 c (-b^{20, 1}_2 ∧ b^{20, 1}_1 ∧ -b^{20, 1}_0 ∧ -p_20) -> (-b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ b^{20, 2}_0) c in CNF: c b^{20, 1}_2 ∨ -b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ p_20 ∨ -b^{20, 2}_2 c b^{20, 1}_2 ∨ -b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ p_20 ∨ -b^{20, 2}_1 c b^{20, 1}_2 ∨ -b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ p_20 ∨ b^{20, 2}_0 c in DIMACS: 13556 -13557 13558 20 -13559 0 13556 -13557 13558 20 -13560 0 13556 -13557 13558 20 13561 0 c 1-1 --> 0 c (-b^{20, 1}_2 ∧ -b^{20, 1}_1 ∧ b^{20, 1}_0 ∧ -p_20) -> (-b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ -b^{20, 2}_0) c in CNF: c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ p_20 ∨ -b^{20, 2}_2 c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ p_20 ∨ -b^{20, 2}_1 c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ p_20 ∨ -b^{20, 2}_0 c in DIMACS: 13556 13557 -13558 20 -13559 0 13556 13557 -13558 20 -13560 0 13556 13557 -13558 20 -13561 0 c 0-1 --> -1 c (-b^{20, 1}_2 ∧ -b^{20, 1}_1 ∧ -b^{20, 1}_0 ∧ -p_20) -> ( b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ b^{20, 2}_0) c in CNF: c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ p_20 ∨ b^{20, 2}_2 c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ p_20 ∨ -b^{20, 2}_1 c b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ p_20 ∨ b^{20, 2}_0 c in DIMACS: 13556 13557 13558 20 13559 0 13556 13557 13558 20 -13560 0 13556 13557 13558 20 13561 0 c -1-1 --> -2 c ( b^{20, 1}_2 ∧ -b^{20, 1}_1 ∧ b^{20, 1}_0 ∧ -p_20) -> ( b^{20, 2}_2 ∧ b^{20, 2}_1 ∧ -b^{20, 2}_0) c in CNF: c -b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ p_20 ∨ b^{20, 2}_2 c -b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ p_20 ∨ b^{20, 2}_1 c -b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ p_20 ∨ -b^{20, 2}_0 c in DIMACS: -13556 13557 -13558 20 13559 0 -13556 13557 -13558 20 13560 0 -13556 13557 -13558 20 -13561 0 c -2-1 --> break c ( b^{20, 1}_2 ∧ b^{20, 1}_1 ∧ -b^{20, 1}_0 ∧ -p_20) -> break c in CNF: c -b^{20, 1}_2 ∨ -b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ p_20 ∨ break c in DIMACS: -13556 -13557 13558 20 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 1}_2 ∧ -b^{20, 1}_1 ∧ -b^{20, 1}_0 ∧ true) c in CNF: c -b^{20, 1}_2 ∨ b^{20, 1}_1 ∨ b^{20, 1}_0 ∨ false c in DIMACS: -13556 13557 13558 0 c 3 does not represent an automaton state. c -(-b^{20, 1}_2 ∧ b^{20, 1}_1 ∧ b^{20, 1}_0 ∧ true) c in CNF: c b^{20, 1}_2 ∨ -b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ false c in DIMACS: 13556 -13557 -13558 0 c -3 does not represent an automaton state. c -( b^{20, 1}_2 ∧ b^{20, 1}_1 ∧ b^{20, 1}_0 ∧ true) c in CNF: c -b^{20, 1}_2 ∨ -b^{20, 1}_1 ∨ -b^{20, 1}_0 ∨ false c in DIMACS: -13556 -13557 -13558 0 c i = 2 c -2+1 --> -1 c ( b^{20, 2}_2 ∧ b^{20, 2}_1 ∧ -b^{20, 2}_0 ∧ p_40) -> ( b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ b^{20, 3}_0) c in CNF: c -b^{20, 2}_2 ∨ -b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ -p_40 ∨ b^{20, 3}_2 c -b^{20, 2}_2 ∨ -b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ -p_40 ∨ -b^{20, 3}_1 c -b^{20, 2}_2 ∨ -b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ -p_40 ∨ b^{20, 3}_0 c in DIMACS: -13559 -13560 13561 -40 13562 0 -13559 -13560 13561 -40 -13563 0 -13559 -13560 13561 -40 13564 0 c -1+1 --> 0 c ( b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ b^{20, 2}_0 ∧ p_40) -> (-b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ -b^{20, 3}_0) c in CNF: c -b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ -p_40 ∨ -b^{20, 3}_2 c -b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ -p_40 ∨ -b^{20, 3}_1 c -b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ -p_40 ∨ -b^{20, 3}_0 c in DIMACS: -13559 13560 -13561 -40 -13562 0 -13559 13560 -13561 -40 -13563 0 -13559 13560 -13561 -40 -13564 0 c 0+1 --> 1 c (-b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ -b^{20, 2}_0 ∧ p_40) -> (-b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ b^{20, 3}_0) c in CNF: c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ -p_40 ∨ -b^{20, 3}_2 c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ -p_40 ∨ -b^{20, 3}_1 c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ -p_40 ∨ b^{20, 3}_0 c in DIMACS: 13559 13560 13561 -40 -13562 0 13559 13560 13561 -40 -13563 0 13559 13560 13561 -40 13564 0 c 1+1 --> 2 c (-b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ b^{20, 2}_0 ∧ p_40) -> (-b^{20, 3}_2 ∧ b^{20, 3}_1 ∧ -b^{20, 3}_0) c in CNF: c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ -p_40 ∨ -b^{20, 3}_2 c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ -p_40 ∨ b^{20, 3}_1 c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ -p_40 ∨ -b^{20, 3}_0 c in DIMACS: 13559 13560 -13561 -40 -13562 0 13559 13560 -13561 -40 13563 0 13559 13560 -13561 -40 -13564 0 c 2+1 --> break c (-b^{20, 2}_2 ∧ b^{20, 2}_1 ∧ -b^{20, 2}_0 ∧ p_40) -> break c in CNF: c b^{20, 2}_2 ∨ -b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ -p_40 ∨ break c in DIMACS: 13559 -13560 13561 -40 1162 0 c 2-1 --> 1 c (-b^{20, 2}_2 ∧ b^{20, 2}_1 ∧ -b^{20, 2}_0 ∧ -p_40) -> (-b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ b^{20, 3}_0) c in CNF: c b^{20, 2}_2 ∨ -b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ p_40 ∨ -b^{20, 3}_2 c b^{20, 2}_2 ∨ -b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ p_40 ∨ -b^{20, 3}_1 c b^{20, 2}_2 ∨ -b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ p_40 ∨ b^{20, 3}_0 c in DIMACS: 13559 -13560 13561 40 -13562 0 13559 -13560 13561 40 -13563 0 13559 -13560 13561 40 13564 0 c 1-1 --> 0 c (-b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ b^{20, 2}_0 ∧ -p_40) -> (-b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ -b^{20, 3}_0) c in CNF: c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ p_40 ∨ -b^{20, 3}_2 c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ p_40 ∨ -b^{20, 3}_1 c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ p_40 ∨ -b^{20, 3}_0 c in DIMACS: 13559 13560 -13561 40 -13562 0 13559 13560 -13561 40 -13563 0 13559 13560 -13561 40 -13564 0 c 0-1 --> -1 c (-b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ -b^{20, 2}_0 ∧ -p_40) -> ( b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ b^{20, 3}_0) c in CNF: c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ p_40 ∨ b^{20, 3}_2 c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ p_40 ∨ -b^{20, 3}_1 c b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ p_40 ∨ b^{20, 3}_0 c in DIMACS: 13559 13560 13561 40 13562 0 13559 13560 13561 40 -13563 0 13559 13560 13561 40 13564 0 c -1-1 --> -2 c ( b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ b^{20, 2}_0 ∧ -p_40) -> ( b^{20, 3}_2 ∧ b^{20, 3}_1 ∧ -b^{20, 3}_0) c in CNF: c -b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ p_40 ∨ b^{20, 3}_2 c -b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ p_40 ∨ b^{20, 3}_1 c -b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ p_40 ∨ -b^{20, 3}_0 c in DIMACS: -13559 13560 -13561 40 13562 0 -13559 13560 -13561 40 13563 0 -13559 13560 -13561 40 -13564 0 c -2-1 --> break c ( b^{20, 2}_2 ∧ b^{20, 2}_1 ∧ -b^{20, 2}_0 ∧ -p_40) -> break c in CNF: c -b^{20, 2}_2 ∨ -b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ p_40 ∨ break c in DIMACS: -13559 -13560 13561 40 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 2}_2 ∧ -b^{20, 2}_1 ∧ -b^{20, 2}_0 ∧ true) c in CNF: c -b^{20, 2}_2 ∨ b^{20, 2}_1 ∨ b^{20, 2}_0 ∨ false c in DIMACS: -13559 13560 13561 0 c 3 does not represent an automaton state. c -(-b^{20, 2}_2 ∧ b^{20, 2}_1 ∧ b^{20, 2}_0 ∧ true) c in CNF: c b^{20, 2}_2 ∨ -b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ false c in DIMACS: 13559 -13560 -13561 0 c -3 does not represent an automaton state. c -( b^{20, 2}_2 ∧ b^{20, 2}_1 ∧ b^{20, 2}_0 ∧ true) c in CNF: c -b^{20, 2}_2 ∨ -b^{20, 2}_1 ∨ -b^{20, 2}_0 ∨ false c in DIMACS: -13559 -13560 -13561 0 c i = 3 c -2+1 --> -1 c ( b^{20, 3}_2 ∧ b^{20, 3}_1 ∧ -b^{20, 3}_0 ∧ p_60) -> ( b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ b^{20, 4}_0) c in CNF: c -b^{20, 3}_2 ∨ -b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ -p_60 ∨ b^{20, 4}_2 c -b^{20, 3}_2 ∨ -b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ -p_60 ∨ -b^{20, 4}_1 c -b^{20, 3}_2 ∨ -b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ -p_60 ∨ b^{20, 4}_0 c in DIMACS: -13562 -13563 13564 -60 13565 0 -13562 -13563 13564 -60 -13566 0 -13562 -13563 13564 -60 13567 0 c -1+1 --> 0 c ( b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ b^{20, 3}_0 ∧ p_60) -> (-b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ -b^{20, 4}_0) c in CNF: c -b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ -p_60 ∨ -b^{20, 4}_2 c -b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ -p_60 ∨ -b^{20, 4}_1 c -b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ -p_60 ∨ -b^{20, 4}_0 c in DIMACS: -13562 13563 -13564 -60 -13565 0 -13562 13563 -13564 -60 -13566 0 -13562 13563 -13564 -60 -13567 0 c 0+1 --> 1 c (-b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ -b^{20, 3}_0 ∧ p_60) -> (-b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ b^{20, 4}_0) c in CNF: c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ -p_60 ∨ -b^{20, 4}_2 c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ -p_60 ∨ -b^{20, 4}_1 c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ -p_60 ∨ b^{20, 4}_0 c in DIMACS: 13562 13563 13564 -60 -13565 0 13562 13563 13564 -60 -13566 0 13562 13563 13564 -60 13567 0 c 1+1 --> 2 c (-b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ b^{20, 3}_0 ∧ p_60) -> (-b^{20, 4}_2 ∧ b^{20, 4}_1 ∧ -b^{20, 4}_0) c in CNF: c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ -p_60 ∨ -b^{20, 4}_2 c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ -p_60 ∨ b^{20, 4}_1 c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ -p_60 ∨ -b^{20, 4}_0 c in DIMACS: 13562 13563 -13564 -60 -13565 0 13562 13563 -13564 -60 13566 0 13562 13563 -13564 -60 -13567 0 c 2+1 --> break c (-b^{20, 3}_2 ∧ b^{20, 3}_1 ∧ -b^{20, 3}_0 ∧ p_60) -> break c in CNF: c b^{20, 3}_2 ∨ -b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ -p_60 ∨ break c in DIMACS: 13562 -13563 13564 -60 1162 0 c 2-1 --> 1 c (-b^{20, 3}_2 ∧ b^{20, 3}_1 ∧ -b^{20, 3}_0 ∧ -p_60) -> (-b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ b^{20, 4}_0) c in CNF: c b^{20, 3}_2 ∨ -b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ p_60 ∨ -b^{20, 4}_2 c b^{20, 3}_2 ∨ -b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ p_60 ∨ -b^{20, 4}_1 c b^{20, 3}_2 ∨ -b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ p_60 ∨ b^{20, 4}_0 c in DIMACS: 13562 -13563 13564 60 -13565 0 13562 -13563 13564 60 -13566 0 13562 -13563 13564 60 13567 0 c 1-1 --> 0 c (-b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ b^{20, 3}_0 ∧ -p_60) -> (-b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ -b^{20, 4}_0) c in CNF: c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ p_60 ∨ -b^{20, 4}_2 c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ p_60 ∨ -b^{20, 4}_1 c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ p_60 ∨ -b^{20, 4}_0 c in DIMACS: 13562 13563 -13564 60 -13565 0 13562 13563 -13564 60 -13566 0 13562 13563 -13564 60 -13567 0 c 0-1 --> -1 c (-b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ -b^{20, 3}_0 ∧ -p_60) -> ( b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ b^{20, 4}_0) c in CNF: c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ p_60 ∨ b^{20, 4}_2 c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ p_60 ∨ -b^{20, 4}_1 c b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ p_60 ∨ b^{20, 4}_0 c in DIMACS: 13562 13563 13564 60 13565 0 13562 13563 13564 60 -13566 0 13562 13563 13564 60 13567 0 c -1-1 --> -2 c ( b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ b^{20, 3}_0 ∧ -p_60) -> ( b^{20, 4}_2 ∧ b^{20, 4}_1 ∧ -b^{20, 4}_0) c in CNF: c -b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ p_60 ∨ b^{20, 4}_2 c -b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ p_60 ∨ b^{20, 4}_1 c -b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ p_60 ∨ -b^{20, 4}_0 c in DIMACS: -13562 13563 -13564 60 13565 0 -13562 13563 -13564 60 13566 0 -13562 13563 -13564 60 -13567 0 c -2-1 --> break c ( b^{20, 3}_2 ∧ b^{20, 3}_1 ∧ -b^{20, 3}_0 ∧ -p_60) -> break c in CNF: c -b^{20, 3}_2 ∨ -b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ p_60 ∨ break c in DIMACS: -13562 -13563 13564 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 3}_2 ∧ -b^{20, 3}_1 ∧ -b^{20, 3}_0 ∧ true) c in CNF: c -b^{20, 3}_2 ∨ b^{20, 3}_1 ∨ b^{20, 3}_0 ∨ false c in DIMACS: -13562 13563 13564 0 c 3 does not represent an automaton state. c -(-b^{20, 3}_2 ∧ b^{20, 3}_1 ∧ b^{20, 3}_0 ∧ true) c in CNF: c b^{20, 3}_2 ∨ -b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ false c in DIMACS: 13562 -13563 -13564 0 c -3 does not represent an automaton state. c -( b^{20, 3}_2 ∧ b^{20, 3}_1 ∧ b^{20, 3}_0 ∧ true) c in CNF: c -b^{20, 3}_2 ∨ -b^{20, 3}_1 ∨ -b^{20, 3}_0 ∨ false c in DIMACS: -13562 -13563 -13564 0 c i = 4 c -2+1 --> -1 c ( b^{20, 4}_2 ∧ b^{20, 4}_1 ∧ -b^{20, 4}_0 ∧ p_80) -> ( b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ b^{20, 5}_0) c in CNF: c -b^{20, 4}_2 ∨ -b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ -p_80 ∨ b^{20, 5}_2 c -b^{20, 4}_2 ∨ -b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ -p_80 ∨ -b^{20, 5}_1 c -b^{20, 4}_2 ∨ -b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ -p_80 ∨ b^{20, 5}_0 c in DIMACS: -13565 -13566 13567 -80 13568 0 -13565 -13566 13567 -80 -13569 0 -13565 -13566 13567 -80 13570 0 c -1+1 --> 0 c ( b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ b^{20, 4}_0 ∧ p_80) -> (-b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ -b^{20, 5}_0) c in CNF: c -b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ -p_80 ∨ -b^{20, 5}_2 c -b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ -p_80 ∨ -b^{20, 5}_1 c -b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ -p_80 ∨ -b^{20, 5}_0 c in DIMACS: -13565 13566 -13567 -80 -13568 0 -13565 13566 -13567 -80 -13569 0 -13565 13566 -13567 -80 -13570 0 c 0+1 --> 1 c (-b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ -b^{20, 4}_0 ∧ p_80) -> (-b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ b^{20, 5}_0) c in CNF: c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ -p_80 ∨ -b^{20, 5}_2 c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ -p_80 ∨ -b^{20, 5}_1 c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ -p_80 ∨ b^{20, 5}_0 c in DIMACS: 13565 13566 13567 -80 -13568 0 13565 13566 13567 -80 -13569 0 13565 13566 13567 -80 13570 0 c 1+1 --> 2 c (-b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ b^{20, 4}_0 ∧ p_80) -> (-b^{20, 5}_2 ∧ b^{20, 5}_1 ∧ -b^{20, 5}_0) c in CNF: c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ -p_80 ∨ -b^{20, 5}_2 c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ -p_80 ∨ b^{20, 5}_1 c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ -p_80 ∨ -b^{20, 5}_0 c in DIMACS: 13565 13566 -13567 -80 -13568 0 13565 13566 -13567 -80 13569 0 13565 13566 -13567 -80 -13570 0 c 2+1 --> break c (-b^{20, 4}_2 ∧ b^{20, 4}_1 ∧ -b^{20, 4}_0 ∧ p_80) -> break c in CNF: c b^{20, 4}_2 ∨ -b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ -p_80 ∨ break c in DIMACS: 13565 -13566 13567 -80 1162 0 c 2-1 --> 1 c (-b^{20, 4}_2 ∧ b^{20, 4}_1 ∧ -b^{20, 4}_0 ∧ -p_80) -> (-b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ b^{20, 5}_0) c in CNF: c b^{20, 4}_2 ∨ -b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ p_80 ∨ -b^{20, 5}_2 c b^{20, 4}_2 ∨ -b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ p_80 ∨ -b^{20, 5}_1 c b^{20, 4}_2 ∨ -b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ p_80 ∨ b^{20, 5}_0 c in DIMACS: 13565 -13566 13567 80 -13568 0 13565 -13566 13567 80 -13569 0 13565 -13566 13567 80 13570 0 c 1-1 --> 0 c (-b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ b^{20, 4}_0 ∧ -p_80) -> (-b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ -b^{20, 5}_0) c in CNF: c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ p_80 ∨ -b^{20, 5}_2 c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ p_80 ∨ -b^{20, 5}_1 c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ p_80 ∨ -b^{20, 5}_0 c in DIMACS: 13565 13566 -13567 80 -13568 0 13565 13566 -13567 80 -13569 0 13565 13566 -13567 80 -13570 0 c 0-1 --> -1 c (-b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ -b^{20, 4}_0 ∧ -p_80) -> ( b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ b^{20, 5}_0) c in CNF: c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ p_80 ∨ b^{20, 5}_2 c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ p_80 ∨ -b^{20, 5}_1 c b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ p_80 ∨ b^{20, 5}_0 c in DIMACS: 13565 13566 13567 80 13568 0 13565 13566 13567 80 -13569 0 13565 13566 13567 80 13570 0 c -1-1 --> -2 c ( b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ b^{20, 4}_0 ∧ -p_80) -> ( b^{20, 5}_2 ∧ b^{20, 5}_1 ∧ -b^{20, 5}_0) c in CNF: c -b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ p_80 ∨ b^{20, 5}_2 c -b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ p_80 ∨ b^{20, 5}_1 c -b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ p_80 ∨ -b^{20, 5}_0 c in DIMACS: -13565 13566 -13567 80 13568 0 -13565 13566 -13567 80 13569 0 -13565 13566 -13567 80 -13570 0 c -2-1 --> break c ( b^{20, 4}_2 ∧ b^{20, 4}_1 ∧ -b^{20, 4}_0 ∧ -p_80) -> break c in CNF: c -b^{20, 4}_2 ∨ -b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ p_80 ∨ break c in DIMACS: -13565 -13566 13567 80 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 4}_2 ∧ -b^{20, 4}_1 ∧ -b^{20, 4}_0 ∧ true) c in CNF: c -b^{20, 4}_2 ∨ b^{20, 4}_1 ∨ b^{20, 4}_0 ∨ false c in DIMACS: -13565 13566 13567 0 c 3 does not represent an automaton state. c -(-b^{20, 4}_2 ∧ b^{20, 4}_1 ∧ b^{20, 4}_0 ∧ true) c in CNF: c b^{20, 4}_2 ∨ -b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ false c in DIMACS: 13565 -13566 -13567 0 c -3 does not represent an automaton state. c -( b^{20, 4}_2 ∧ b^{20, 4}_1 ∧ b^{20, 4}_0 ∧ true) c in CNF: c -b^{20, 4}_2 ∨ -b^{20, 4}_1 ∨ -b^{20, 4}_0 ∨ false c in DIMACS: -13565 -13566 -13567 0 c i = 5 c -2+1 --> -1 c ( b^{20, 5}_2 ∧ b^{20, 5}_1 ∧ -b^{20, 5}_0 ∧ p_100) -> ( b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ b^{20, 6}_0) c in CNF: c -b^{20, 5}_2 ∨ -b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ -p_100 ∨ b^{20, 6}_2 c -b^{20, 5}_2 ∨ -b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ -p_100 ∨ -b^{20, 6}_1 c -b^{20, 5}_2 ∨ -b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ -p_100 ∨ b^{20, 6}_0 c in DIMACS: -13568 -13569 13570 -100 13571 0 -13568 -13569 13570 -100 -13572 0 -13568 -13569 13570 -100 13573 0 c -1+1 --> 0 c ( b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ b^{20, 5}_0 ∧ p_100) -> (-b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ -b^{20, 6}_0) c in CNF: c -b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ -p_100 ∨ -b^{20, 6}_2 c -b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ -p_100 ∨ -b^{20, 6}_1 c -b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ -p_100 ∨ -b^{20, 6}_0 c in DIMACS: -13568 13569 -13570 -100 -13571 0 -13568 13569 -13570 -100 -13572 0 -13568 13569 -13570 -100 -13573 0 c 0+1 --> 1 c (-b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ -b^{20, 5}_0 ∧ p_100) -> (-b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ b^{20, 6}_0) c in CNF: c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ -p_100 ∨ -b^{20, 6}_2 c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ -p_100 ∨ -b^{20, 6}_1 c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ -p_100 ∨ b^{20, 6}_0 c in DIMACS: 13568 13569 13570 -100 -13571 0 13568 13569 13570 -100 -13572 0 13568 13569 13570 -100 13573 0 c 1+1 --> 2 c (-b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ b^{20, 5}_0 ∧ p_100) -> (-b^{20, 6}_2 ∧ b^{20, 6}_1 ∧ -b^{20, 6}_0) c in CNF: c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ -p_100 ∨ -b^{20, 6}_2 c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ -p_100 ∨ b^{20, 6}_1 c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ -p_100 ∨ -b^{20, 6}_0 c in DIMACS: 13568 13569 -13570 -100 -13571 0 13568 13569 -13570 -100 13572 0 13568 13569 -13570 -100 -13573 0 c 2+1 --> break c (-b^{20, 5}_2 ∧ b^{20, 5}_1 ∧ -b^{20, 5}_0 ∧ p_100) -> break c in CNF: c b^{20, 5}_2 ∨ -b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ -p_100 ∨ break c in DIMACS: 13568 -13569 13570 -100 1162 0 c 2-1 --> 1 c (-b^{20, 5}_2 ∧ b^{20, 5}_1 ∧ -b^{20, 5}_0 ∧ -p_100) -> (-b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ b^{20, 6}_0) c in CNF: c b^{20, 5}_2 ∨ -b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ p_100 ∨ -b^{20, 6}_2 c b^{20, 5}_2 ∨ -b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ p_100 ∨ -b^{20, 6}_1 c b^{20, 5}_2 ∨ -b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ p_100 ∨ b^{20, 6}_0 c in DIMACS: 13568 -13569 13570 100 -13571 0 13568 -13569 13570 100 -13572 0 13568 -13569 13570 100 13573 0 c 1-1 --> 0 c (-b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ b^{20, 5}_0 ∧ -p_100) -> (-b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ -b^{20, 6}_0) c in CNF: c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ p_100 ∨ -b^{20, 6}_2 c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ p_100 ∨ -b^{20, 6}_1 c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ p_100 ∨ -b^{20, 6}_0 c in DIMACS: 13568 13569 -13570 100 -13571 0 13568 13569 -13570 100 -13572 0 13568 13569 -13570 100 -13573 0 c 0-1 --> -1 c (-b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ -b^{20, 5}_0 ∧ -p_100) -> ( b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ b^{20, 6}_0) c in CNF: c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ p_100 ∨ b^{20, 6}_2 c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ p_100 ∨ -b^{20, 6}_1 c b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ p_100 ∨ b^{20, 6}_0 c in DIMACS: 13568 13569 13570 100 13571 0 13568 13569 13570 100 -13572 0 13568 13569 13570 100 13573 0 c -1-1 --> -2 c ( b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ b^{20, 5}_0 ∧ -p_100) -> ( b^{20, 6}_2 ∧ b^{20, 6}_1 ∧ -b^{20, 6}_0) c in CNF: c -b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ p_100 ∨ b^{20, 6}_2 c -b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ p_100 ∨ b^{20, 6}_1 c -b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ p_100 ∨ -b^{20, 6}_0 c in DIMACS: -13568 13569 -13570 100 13571 0 -13568 13569 -13570 100 13572 0 -13568 13569 -13570 100 -13573 0 c -2-1 --> break c ( b^{20, 5}_2 ∧ b^{20, 5}_1 ∧ -b^{20, 5}_0 ∧ -p_100) -> break c in CNF: c -b^{20, 5}_2 ∨ -b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ p_100 ∨ break c in DIMACS: -13568 -13569 13570 100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 5}_2 ∧ -b^{20, 5}_1 ∧ -b^{20, 5}_0 ∧ true) c in CNF: c -b^{20, 5}_2 ∨ b^{20, 5}_1 ∨ b^{20, 5}_0 ∨ false c in DIMACS: -13568 13569 13570 0 c 3 does not represent an automaton state. c -(-b^{20, 5}_2 ∧ b^{20, 5}_1 ∧ b^{20, 5}_0 ∧ true) c in CNF: c b^{20, 5}_2 ∨ -b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ false c in DIMACS: 13568 -13569 -13570 0 c -3 does not represent an automaton state. c -( b^{20, 5}_2 ∧ b^{20, 5}_1 ∧ b^{20, 5}_0 ∧ true) c in CNF: c -b^{20, 5}_2 ∨ -b^{20, 5}_1 ∨ -b^{20, 5}_0 ∨ false c in DIMACS: -13568 -13569 -13570 0 c i = 6 c -2+1 --> -1 c ( b^{20, 6}_2 ∧ b^{20, 6}_1 ∧ -b^{20, 6}_0 ∧ p_120) -> ( b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ b^{20, 7}_0) c in CNF: c -b^{20, 6}_2 ∨ -b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ -p_120 ∨ b^{20, 7}_2 c -b^{20, 6}_2 ∨ -b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ -p_120 ∨ -b^{20, 7}_1 c -b^{20, 6}_2 ∨ -b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ -p_120 ∨ b^{20, 7}_0 c in DIMACS: -13571 -13572 13573 -120 13574 0 -13571 -13572 13573 -120 -13575 0 -13571 -13572 13573 -120 13576 0 c -1+1 --> 0 c ( b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ b^{20, 6}_0 ∧ p_120) -> (-b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ -b^{20, 7}_0) c in CNF: c -b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ -p_120 ∨ -b^{20, 7}_2 c -b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ -p_120 ∨ -b^{20, 7}_1 c -b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ -p_120 ∨ -b^{20, 7}_0 c in DIMACS: -13571 13572 -13573 -120 -13574 0 -13571 13572 -13573 -120 -13575 0 -13571 13572 -13573 -120 -13576 0 c 0+1 --> 1 c (-b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ -b^{20, 6}_0 ∧ p_120) -> (-b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ b^{20, 7}_0) c in CNF: c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ -p_120 ∨ -b^{20, 7}_2 c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ -p_120 ∨ -b^{20, 7}_1 c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ -p_120 ∨ b^{20, 7}_0 c in DIMACS: 13571 13572 13573 -120 -13574 0 13571 13572 13573 -120 -13575 0 13571 13572 13573 -120 13576 0 c 1+1 --> 2 c (-b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ b^{20, 6}_0 ∧ p_120) -> (-b^{20, 7}_2 ∧ b^{20, 7}_1 ∧ -b^{20, 7}_0) c in CNF: c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ -p_120 ∨ -b^{20, 7}_2 c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ -p_120 ∨ b^{20, 7}_1 c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ -p_120 ∨ -b^{20, 7}_0 c in DIMACS: 13571 13572 -13573 -120 -13574 0 13571 13572 -13573 -120 13575 0 13571 13572 -13573 -120 -13576 0 c 2+1 --> break c (-b^{20, 6}_2 ∧ b^{20, 6}_1 ∧ -b^{20, 6}_0 ∧ p_120) -> break c in CNF: c b^{20, 6}_2 ∨ -b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ -p_120 ∨ break c in DIMACS: 13571 -13572 13573 -120 1162 0 c 2-1 --> 1 c (-b^{20, 6}_2 ∧ b^{20, 6}_1 ∧ -b^{20, 6}_0 ∧ -p_120) -> (-b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ b^{20, 7}_0) c in CNF: c b^{20, 6}_2 ∨ -b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ p_120 ∨ -b^{20, 7}_2 c b^{20, 6}_2 ∨ -b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ p_120 ∨ -b^{20, 7}_1 c b^{20, 6}_2 ∨ -b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ p_120 ∨ b^{20, 7}_0 c in DIMACS: 13571 -13572 13573 120 -13574 0 13571 -13572 13573 120 -13575 0 13571 -13572 13573 120 13576 0 c 1-1 --> 0 c (-b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ b^{20, 6}_0 ∧ -p_120) -> (-b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ -b^{20, 7}_0) c in CNF: c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ p_120 ∨ -b^{20, 7}_2 c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ p_120 ∨ -b^{20, 7}_1 c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ p_120 ∨ -b^{20, 7}_0 c in DIMACS: 13571 13572 -13573 120 -13574 0 13571 13572 -13573 120 -13575 0 13571 13572 -13573 120 -13576 0 c 0-1 --> -1 c (-b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ -b^{20, 6}_0 ∧ -p_120) -> ( b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ b^{20, 7}_0) c in CNF: c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ p_120 ∨ b^{20, 7}_2 c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ p_120 ∨ -b^{20, 7}_1 c b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ p_120 ∨ b^{20, 7}_0 c in DIMACS: 13571 13572 13573 120 13574 0 13571 13572 13573 120 -13575 0 13571 13572 13573 120 13576 0 c -1-1 --> -2 c ( b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ b^{20, 6}_0 ∧ -p_120) -> ( b^{20, 7}_2 ∧ b^{20, 7}_1 ∧ -b^{20, 7}_0) c in CNF: c -b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ p_120 ∨ b^{20, 7}_2 c -b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ p_120 ∨ b^{20, 7}_1 c -b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ p_120 ∨ -b^{20, 7}_0 c in DIMACS: -13571 13572 -13573 120 13574 0 -13571 13572 -13573 120 13575 0 -13571 13572 -13573 120 -13576 0 c -2-1 --> break c ( b^{20, 6}_2 ∧ b^{20, 6}_1 ∧ -b^{20, 6}_0 ∧ -p_120) -> break c in CNF: c -b^{20, 6}_2 ∨ -b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ p_120 ∨ break c in DIMACS: -13571 -13572 13573 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 6}_2 ∧ -b^{20, 6}_1 ∧ -b^{20, 6}_0 ∧ true) c in CNF: c -b^{20, 6}_2 ∨ b^{20, 6}_1 ∨ b^{20, 6}_0 ∨ false c in DIMACS: -13571 13572 13573 0 c 3 does not represent an automaton state. c -(-b^{20, 6}_2 ∧ b^{20, 6}_1 ∧ b^{20, 6}_0 ∧ true) c in CNF: c b^{20, 6}_2 ∨ -b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ false c in DIMACS: 13571 -13572 -13573 0 c -3 does not represent an automaton state. c -( b^{20, 6}_2 ∧ b^{20, 6}_1 ∧ b^{20, 6}_0 ∧ true) c in CNF: c -b^{20, 6}_2 ∨ -b^{20, 6}_1 ∨ -b^{20, 6}_0 ∨ false c in DIMACS: -13571 -13572 -13573 0 c i = 7 c -2+1 --> -1 c ( b^{20, 7}_2 ∧ b^{20, 7}_1 ∧ -b^{20, 7}_0 ∧ p_140) -> ( b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ b^{20, 8}_0) c in CNF: c -b^{20, 7}_2 ∨ -b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ -p_140 ∨ b^{20, 8}_2 c -b^{20, 7}_2 ∨ -b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ -p_140 ∨ -b^{20, 8}_1 c -b^{20, 7}_2 ∨ -b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ -p_140 ∨ b^{20, 8}_0 c in DIMACS: -13574 -13575 13576 -140 13577 0 -13574 -13575 13576 -140 -13578 0 -13574 -13575 13576 -140 13579 0 c -1+1 --> 0 c ( b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ b^{20, 7}_0 ∧ p_140) -> (-b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ -b^{20, 8}_0) c in CNF: c -b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ -p_140 ∨ -b^{20, 8}_2 c -b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ -p_140 ∨ -b^{20, 8}_1 c -b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ -p_140 ∨ -b^{20, 8}_0 c in DIMACS: -13574 13575 -13576 -140 -13577 0 -13574 13575 -13576 -140 -13578 0 -13574 13575 -13576 -140 -13579 0 c 0+1 --> 1 c (-b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ -b^{20, 7}_0 ∧ p_140) -> (-b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ b^{20, 8}_0) c in CNF: c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ -p_140 ∨ -b^{20, 8}_2 c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ -p_140 ∨ -b^{20, 8}_1 c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ -p_140 ∨ b^{20, 8}_0 c in DIMACS: 13574 13575 13576 -140 -13577 0 13574 13575 13576 -140 -13578 0 13574 13575 13576 -140 13579 0 c 1+1 --> 2 c (-b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ b^{20, 7}_0 ∧ p_140) -> (-b^{20, 8}_2 ∧ b^{20, 8}_1 ∧ -b^{20, 8}_0) c in CNF: c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ -p_140 ∨ -b^{20, 8}_2 c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ -p_140 ∨ b^{20, 8}_1 c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ -p_140 ∨ -b^{20, 8}_0 c in DIMACS: 13574 13575 -13576 -140 -13577 0 13574 13575 -13576 -140 13578 0 13574 13575 -13576 -140 -13579 0 c 2+1 --> break c (-b^{20, 7}_2 ∧ b^{20, 7}_1 ∧ -b^{20, 7}_0 ∧ p_140) -> break c in CNF: c b^{20, 7}_2 ∨ -b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ -p_140 ∨ break c in DIMACS: 13574 -13575 13576 -140 1162 0 c 2-1 --> 1 c (-b^{20, 7}_2 ∧ b^{20, 7}_1 ∧ -b^{20, 7}_0 ∧ -p_140) -> (-b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ b^{20, 8}_0) c in CNF: c b^{20, 7}_2 ∨ -b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ p_140 ∨ -b^{20, 8}_2 c b^{20, 7}_2 ∨ -b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ p_140 ∨ -b^{20, 8}_1 c b^{20, 7}_2 ∨ -b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ p_140 ∨ b^{20, 8}_0 c in DIMACS: 13574 -13575 13576 140 -13577 0 13574 -13575 13576 140 -13578 0 13574 -13575 13576 140 13579 0 c 1-1 --> 0 c (-b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ b^{20, 7}_0 ∧ -p_140) -> (-b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ -b^{20, 8}_0) c in CNF: c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ p_140 ∨ -b^{20, 8}_2 c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ p_140 ∨ -b^{20, 8}_1 c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ p_140 ∨ -b^{20, 8}_0 c in DIMACS: 13574 13575 -13576 140 -13577 0 13574 13575 -13576 140 -13578 0 13574 13575 -13576 140 -13579 0 c 0-1 --> -1 c (-b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ -b^{20, 7}_0 ∧ -p_140) -> ( b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ b^{20, 8}_0) c in CNF: c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ p_140 ∨ b^{20, 8}_2 c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ p_140 ∨ -b^{20, 8}_1 c b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ p_140 ∨ b^{20, 8}_0 c in DIMACS: 13574 13575 13576 140 13577 0 13574 13575 13576 140 -13578 0 13574 13575 13576 140 13579 0 c -1-1 --> -2 c ( b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ b^{20, 7}_0 ∧ -p_140) -> ( b^{20, 8}_2 ∧ b^{20, 8}_1 ∧ -b^{20, 8}_0) c in CNF: c -b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ p_140 ∨ b^{20, 8}_2 c -b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ p_140 ∨ b^{20, 8}_1 c -b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ p_140 ∨ -b^{20, 8}_0 c in DIMACS: -13574 13575 -13576 140 13577 0 -13574 13575 -13576 140 13578 0 -13574 13575 -13576 140 -13579 0 c -2-1 --> break c ( b^{20, 7}_2 ∧ b^{20, 7}_1 ∧ -b^{20, 7}_0 ∧ -p_140) -> break c in CNF: c -b^{20, 7}_2 ∨ -b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ p_140 ∨ break c in DIMACS: -13574 -13575 13576 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 7}_2 ∧ -b^{20, 7}_1 ∧ -b^{20, 7}_0 ∧ true) c in CNF: c -b^{20, 7}_2 ∨ b^{20, 7}_1 ∨ b^{20, 7}_0 ∨ false c in DIMACS: -13574 13575 13576 0 c 3 does not represent an automaton state. c -(-b^{20, 7}_2 ∧ b^{20, 7}_1 ∧ b^{20, 7}_0 ∧ true) c in CNF: c b^{20, 7}_2 ∨ -b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ false c in DIMACS: 13574 -13575 -13576 0 c -3 does not represent an automaton state. c -( b^{20, 7}_2 ∧ b^{20, 7}_1 ∧ b^{20, 7}_0 ∧ true) c in CNF: c -b^{20, 7}_2 ∨ -b^{20, 7}_1 ∨ -b^{20, 7}_0 ∨ false c in DIMACS: -13574 -13575 -13576 0 c i = 8 c -2+1 --> -1 c ( b^{20, 8}_2 ∧ b^{20, 8}_1 ∧ -b^{20, 8}_0 ∧ p_160) -> ( b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ b^{20, 9}_0) c in CNF: c -b^{20, 8}_2 ∨ -b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ -p_160 ∨ b^{20, 9}_2 c -b^{20, 8}_2 ∨ -b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ -p_160 ∨ -b^{20, 9}_1 c -b^{20, 8}_2 ∨ -b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ -p_160 ∨ b^{20, 9}_0 c in DIMACS: -13577 -13578 13579 -160 13580 0 -13577 -13578 13579 -160 -13581 0 -13577 -13578 13579 -160 13582 0 c -1+1 --> 0 c ( b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ b^{20, 8}_0 ∧ p_160) -> (-b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ -b^{20, 9}_0) c in CNF: c -b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ -p_160 ∨ -b^{20, 9}_2 c -b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ -p_160 ∨ -b^{20, 9}_1 c -b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ -p_160 ∨ -b^{20, 9}_0 c in DIMACS: -13577 13578 -13579 -160 -13580 0 -13577 13578 -13579 -160 -13581 0 -13577 13578 -13579 -160 -13582 0 c 0+1 --> 1 c (-b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ -b^{20, 8}_0 ∧ p_160) -> (-b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ b^{20, 9}_0) c in CNF: c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ -p_160 ∨ -b^{20, 9}_2 c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ -p_160 ∨ -b^{20, 9}_1 c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ -p_160 ∨ b^{20, 9}_0 c in DIMACS: 13577 13578 13579 -160 -13580 0 13577 13578 13579 -160 -13581 0 13577 13578 13579 -160 13582 0 c 1+1 --> 2 c (-b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ b^{20, 8}_0 ∧ p_160) -> (-b^{20, 9}_2 ∧ b^{20, 9}_1 ∧ -b^{20, 9}_0) c in CNF: c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ -p_160 ∨ -b^{20, 9}_2 c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ -p_160 ∨ b^{20, 9}_1 c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ -p_160 ∨ -b^{20, 9}_0 c in DIMACS: 13577 13578 -13579 -160 -13580 0 13577 13578 -13579 -160 13581 0 13577 13578 -13579 -160 -13582 0 c 2+1 --> break c (-b^{20, 8}_2 ∧ b^{20, 8}_1 ∧ -b^{20, 8}_0 ∧ p_160) -> break c in CNF: c b^{20, 8}_2 ∨ -b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ -p_160 ∨ break c in DIMACS: 13577 -13578 13579 -160 1162 0 c 2-1 --> 1 c (-b^{20, 8}_2 ∧ b^{20, 8}_1 ∧ -b^{20, 8}_0 ∧ -p_160) -> (-b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ b^{20, 9}_0) c in CNF: c b^{20, 8}_2 ∨ -b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ p_160 ∨ -b^{20, 9}_2 c b^{20, 8}_2 ∨ -b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ p_160 ∨ -b^{20, 9}_1 c b^{20, 8}_2 ∨ -b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ p_160 ∨ b^{20, 9}_0 c in DIMACS: 13577 -13578 13579 160 -13580 0 13577 -13578 13579 160 -13581 0 13577 -13578 13579 160 13582 0 c 1-1 --> 0 c (-b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ b^{20, 8}_0 ∧ -p_160) -> (-b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ -b^{20, 9}_0) c in CNF: c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ p_160 ∨ -b^{20, 9}_2 c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ p_160 ∨ -b^{20, 9}_1 c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ p_160 ∨ -b^{20, 9}_0 c in DIMACS: 13577 13578 -13579 160 -13580 0 13577 13578 -13579 160 -13581 0 13577 13578 -13579 160 -13582 0 c 0-1 --> -1 c (-b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ -b^{20, 8}_0 ∧ -p_160) -> ( b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ b^{20, 9}_0) c in CNF: c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ p_160 ∨ b^{20, 9}_2 c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ p_160 ∨ -b^{20, 9}_1 c b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ p_160 ∨ b^{20, 9}_0 c in DIMACS: 13577 13578 13579 160 13580 0 13577 13578 13579 160 -13581 0 13577 13578 13579 160 13582 0 c -1-1 --> -2 c ( b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ b^{20, 8}_0 ∧ -p_160) -> ( b^{20, 9}_2 ∧ b^{20, 9}_1 ∧ -b^{20, 9}_0) c in CNF: c -b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ p_160 ∨ b^{20, 9}_2 c -b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ p_160 ∨ b^{20, 9}_1 c -b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ p_160 ∨ -b^{20, 9}_0 c in DIMACS: -13577 13578 -13579 160 13580 0 -13577 13578 -13579 160 13581 0 -13577 13578 -13579 160 -13582 0 c -2-1 --> break c ( b^{20, 8}_2 ∧ b^{20, 8}_1 ∧ -b^{20, 8}_0 ∧ -p_160) -> break c in CNF: c -b^{20, 8}_2 ∨ -b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ p_160 ∨ break c in DIMACS: -13577 -13578 13579 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 8}_2 ∧ -b^{20, 8}_1 ∧ -b^{20, 8}_0 ∧ true) c in CNF: c -b^{20, 8}_2 ∨ b^{20, 8}_1 ∨ b^{20, 8}_0 ∨ false c in DIMACS: -13577 13578 13579 0 c 3 does not represent an automaton state. c -(-b^{20, 8}_2 ∧ b^{20, 8}_1 ∧ b^{20, 8}_0 ∧ true) c in CNF: c b^{20, 8}_2 ∨ -b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ false c in DIMACS: 13577 -13578 -13579 0 c -3 does not represent an automaton state. c -( b^{20, 8}_2 ∧ b^{20, 8}_1 ∧ b^{20, 8}_0 ∧ true) c in CNF: c -b^{20, 8}_2 ∨ -b^{20, 8}_1 ∨ -b^{20, 8}_0 ∨ false c in DIMACS: -13577 -13578 -13579 0 c i = 9 c -2+1 --> -1 c ( b^{20, 9}_2 ∧ b^{20, 9}_1 ∧ -b^{20, 9}_0 ∧ p_180) -> ( b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ b^{20, 10}_0) c in CNF: c -b^{20, 9}_2 ∨ -b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ -p_180 ∨ b^{20, 10}_2 c -b^{20, 9}_2 ∨ -b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ -p_180 ∨ -b^{20, 10}_1 c -b^{20, 9}_2 ∨ -b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ -p_180 ∨ b^{20, 10}_0 c in DIMACS: -13580 -13581 13582 -180 13583 0 -13580 -13581 13582 -180 -13584 0 -13580 -13581 13582 -180 13585 0 c -1+1 --> 0 c ( b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ b^{20, 9}_0 ∧ p_180) -> (-b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ -b^{20, 10}_0) c in CNF: c -b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ -p_180 ∨ -b^{20, 10}_2 c -b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ -p_180 ∨ -b^{20, 10}_1 c -b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ -p_180 ∨ -b^{20, 10}_0 c in DIMACS: -13580 13581 -13582 -180 -13583 0 -13580 13581 -13582 -180 -13584 0 -13580 13581 -13582 -180 -13585 0 c 0+1 --> 1 c (-b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ -b^{20, 9}_0 ∧ p_180) -> (-b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ b^{20, 10}_0) c in CNF: c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ -p_180 ∨ -b^{20, 10}_2 c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ -p_180 ∨ -b^{20, 10}_1 c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ -p_180 ∨ b^{20, 10}_0 c in DIMACS: 13580 13581 13582 -180 -13583 0 13580 13581 13582 -180 -13584 0 13580 13581 13582 -180 13585 0 c 1+1 --> 2 c (-b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ b^{20, 9}_0 ∧ p_180) -> (-b^{20, 10}_2 ∧ b^{20, 10}_1 ∧ -b^{20, 10}_0) c in CNF: c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ -p_180 ∨ -b^{20, 10}_2 c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ -p_180 ∨ b^{20, 10}_1 c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ -p_180 ∨ -b^{20, 10}_0 c in DIMACS: 13580 13581 -13582 -180 -13583 0 13580 13581 -13582 -180 13584 0 13580 13581 -13582 -180 -13585 0 c 2+1 --> break c (-b^{20, 9}_2 ∧ b^{20, 9}_1 ∧ -b^{20, 9}_0 ∧ p_180) -> break c in CNF: c b^{20, 9}_2 ∨ -b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ -p_180 ∨ break c in DIMACS: 13580 -13581 13582 -180 1162 0 c 2-1 --> 1 c (-b^{20, 9}_2 ∧ b^{20, 9}_1 ∧ -b^{20, 9}_0 ∧ -p_180) -> (-b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ b^{20, 10}_0) c in CNF: c b^{20, 9}_2 ∨ -b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ p_180 ∨ -b^{20, 10}_2 c b^{20, 9}_2 ∨ -b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ p_180 ∨ -b^{20, 10}_1 c b^{20, 9}_2 ∨ -b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ p_180 ∨ b^{20, 10}_0 c in DIMACS: 13580 -13581 13582 180 -13583 0 13580 -13581 13582 180 -13584 0 13580 -13581 13582 180 13585 0 c 1-1 --> 0 c (-b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ b^{20, 9}_0 ∧ -p_180) -> (-b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ -b^{20, 10}_0) c in CNF: c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ p_180 ∨ -b^{20, 10}_2 c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ p_180 ∨ -b^{20, 10}_1 c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ p_180 ∨ -b^{20, 10}_0 c in DIMACS: 13580 13581 -13582 180 -13583 0 13580 13581 -13582 180 -13584 0 13580 13581 -13582 180 -13585 0 c 0-1 --> -1 c (-b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ -b^{20, 9}_0 ∧ -p_180) -> ( b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ b^{20, 10}_0) c in CNF: c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ p_180 ∨ b^{20, 10}_2 c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ p_180 ∨ -b^{20, 10}_1 c b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ p_180 ∨ b^{20, 10}_0 c in DIMACS: 13580 13581 13582 180 13583 0 13580 13581 13582 180 -13584 0 13580 13581 13582 180 13585 0 c -1-1 --> -2 c ( b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ b^{20, 9}_0 ∧ -p_180) -> ( b^{20, 10}_2 ∧ b^{20, 10}_1 ∧ -b^{20, 10}_0) c in CNF: c -b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ p_180 ∨ b^{20, 10}_2 c -b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ p_180 ∨ b^{20, 10}_1 c -b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ p_180 ∨ -b^{20, 10}_0 c in DIMACS: -13580 13581 -13582 180 13583 0 -13580 13581 -13582 180 13584 0 -13580 13581 -13582 180 -13585 0 c -2-1 --> break c ( b^{20, 9}_2 ∧ b^{20, 9}_1 ∧ -b^{20, 9}_0 ∧ -p_180) -> break c in CNF: c -b^{20, 9}_2 ∨ -b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ p_180 ∨ break c in DIMACS: -13580 -13581 13582 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 9}_2 ∧ -b^{20, 9}_1 ∧ -b^{20, 9}_0 ∧ true) c in CNF: c -b^{20, 9}_2 ∨ b^{20, 9}_1 ∨ b^{20, 9}_0 ∨ false c in DIMACS: -13580 13581 13582 0 c 3 does not represent an automaton state. c -(-b^{20, 9}_2 ∧ b^{20, 9}_1 ∧ b^{20, 9}_0 ∧ true) c in CNF: c b^{20, 9}_2 ∨ -b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ false c in DIMACS: 13580 -13581 -13582 0 c -3 does not represent an automaton state. c -( b^{20, 9}_2 ∧ b^{20, 9}_1 ∧ b^{20, 9}_0 ∧ true) c in CNF: c -b^{20, 9}_2 ∨ -b^{20, 9}_1 ∨ -b^{20, 9}_0 ∨ false c in DIMACS: -13580 -13581 -13582 0 c i = 10 c -2+1 --> -1 c ( b^{20, 10}_2 ∧ b^{20, 10}_1 ∧ -b^{20, 10}_0 ∧ p_200) -> ( b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ b^{20, 11}_0) c in CNF: c -b^{20, 10}_2 ∨ -b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ -p_200 ∨ b^{20, 11}_2 c -b^{20, 10}_2 ∨ -b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ -p_200 ∨ -b^{20, 11}_1 c -b^{20, 10}_2 ∨ -b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ -p_200 ∨ b^{20, 11}_0 c in DIMACS: -13583 -13584 13585 -200 13586 0 -13583 -13584 13585 -200 -13587 0 -13583 -13584 13585 -200 13588 0 c -1+1 --> 0 c ( b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ b^{20, 10}_0 ∧ p_200) -> (-b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ -b^{20, 11}_0) c in CNF: c -b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ -p_200 ∨ -b^{20, 11}_2 c -b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ -p_200 ∨ -b^{20, 11}_1 c -b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ -p_200 ∨ -b^{20, 11}_0 c in DIMACS: -13583 13584 -13585 -200 -13586 0 -13583 13584 -13585 -200 -13587 0 -13583 13584 -13585 -200 -13588 0 c 0+1 --> 1 c (-b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ -b^{20, 10}_0 ∧ p_200) -> (-b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ b^{20, 11}_0) c in CNF: c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ -p_200 ∨ -b^{20, 11}_2 c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ -p_200 ∨ -b^{20, 11}_1 c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ -p_200 ∨ b^{20, 11}_0 c in DIMACS: 13583 13584 13585 -200 -13586 0 13583 13584 13585 -200 -13587 0 13583 13584 13585 -200 13588 0 c 1+1 --> 2 c (-b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ b^{20, 10}_0 ∧ p_200) -> (-b^{20, 11}_2 ∧ b^{20, 11}_1 ∧ -b^{20, 11}_0) c in CNF: c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ -p_200 ∨ -b^{20, 11}_2 c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ -p_200 ∨ b^{20, 11}_1 c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ -p_200 ∨ -b^{20, 11}_0 c in DIMACS: 13583 13584 -13585 -200 -13586 0 13583 13584 -13585 -200 13587 0 13583 13584 -13585 -200 -13588 0 c 2+1 --> break c (-b^{20, 10}_2 ∧ b^{20, 10}_1 ∧ -b^{20, 10}_0 ∧ p_200) -> break c in CNF: c b^{20, 10}_2 ∨ -b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ -p_200 ∨ break c in DIMACS: 13583 -13584 13585 -200 1162 0 c 2-1 --> 1 c (-b^{20, 10}_2 ∧ b^{20, 10}_1 ∧ -b^{20, 10}_0 ∧ -p_200) -> (-b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ b^{20, 11}_0) c in CNF: c b^{20, 10}_2 ∨ -b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ p_200 ∨ -b^{20, 11}_2 c b^{20, 10}_2 ∨ -b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ p_200 ∨ -b^{20, 11}_1 c b^{20, 10}_2 ∨ -b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ p_200 ∨ b^{20, 11}_0 c in DIMACS: 13583 -13584 13585 200 -13586 0 13583 -13584 13585 200 -13587 0 13583 -13584 13585 200 13588 0 c 1-1 --> 0 c (-b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ b^{20, 10}_0 ∧ -p_200) -> (-b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ -b^{20, 11}_0) c in CNF: c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ p_200 ∨ -b^{20, 11}_2 c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ p_200 ∨ -b^{20, 11}_1 c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ p_200 ∨ -b^{20, 11}_0 c in DIMACS: 13583 13584 -13585 200 -13586 0 13583 13584 -13585 200 -13587 0 13583 13584 -13585 200 -13588 0 c 0-1 --> -1 c (-b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ -b^{20, 10}_0 ∧ -p_200) -> ( b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ b^{20, 11}_0) c in CNF: c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ p_200 ∨ b^{20, 11}_2 c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ p_200 ∨ -b^{20, 11}_1 c b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ p_200 ∨ b^{20, 11}_0 c in DIMACS: 13583 13584 13585 200 13586 0 13583 13584 13585 200 -13587 0 13583 13584 13585 200 13588 0 c -1-1 --> -2 c ( b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ b^{20, 10}_0 ∧ -p_200) -> ( b^{20, 11}_2 ∧ b^{20, 11}_1 ∧ -b^{20, 11}_0) c in CNF: c -b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ p_200 ∨ b^{20, 11}_2 c -b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ p_200 ∨ b^{20, 11}_1 c -b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ p_200 ∨ -b^{20, 11}_0 c in DIMACS: -13583 13584 -13585 200 13586 0 -13583 13584 -13585 200 13587 0 -13583 13584 -13585 200 -13588 0 c -2-1 --> break c ( b^{20, 10}_2 ∧ b^{20, 10}_1 ∧ -b^{20, 10}_0 ∧ -p_200) -> break c in CNF: c -b^{20, 10}_2 ∨ -b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ p_200 ∨ break c in DIMACS: -13583 -13584 13585 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 10}_2 ∧ -b^{20, 10}_1 ∧ -b^{20, 10}_0 ∧ true) c in CNF: c -b^{20, 10}_2 ∨ b^{20, 10}_1 ∨ b^{20, 10}_0 ∨ false c in DIMACS: -13583 13584 13585 0 c 3 does not represent an automaton state. c -(-b^{20, 10}_2 ∧ b^{20, 10}_1 ∧ b^{20, 10}_0 ∧ true) c in CNF: c b^{20, 10}_2 ∨ -b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ false c in DIMACS: 13583 -13584 -13585 0 c -3 does not represent an automaton state. c -( b^{20, 10}_2 ∧ b^{20, 10}_1 ∧ b^{20, 10}_0 ∧ true) c in CNF: c -b^{20, 10}_2 ∨ -b^{20, 10}_1 ∨ -b^{20, 10}_0 ∨ false c in DIMACS: -13583 -13584 -13585 0 c i = 11 c -2+1 --> -1 c ( b^{20, 11}_2 ∧ b^{20, 11}_1 ∧ -b^{20, 11}_0 ∧ p_220) -> ( b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ b^{20, 12}_0) c in CNF: c -b^{20, 11}_2 ∨ -b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ -p_220 ∨ b^{20, 12}_2 c -b^{20, 11}_2 ∨ -b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ -p_220 ∨ -b^{20, 12}_1 c -b^{20, 11}_2 ∨ -b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ -p_220 ∨ b^{20, 12}_0 c in DIMACS: -13586 -13587 13588 -220 13589 0 -13586 -13587 13588 -220 -13590 0 -13586 -13587 13588 -220 13591 0 c -1+1 --> 0 c ( b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ b^{20, 11}_0 ∧ p_220) -> (-b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ -b^{20, 12}_0) c in CNF: c -b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ -p_220 ∨ -b^{20, 12}_2 c -b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ -p_220 ∨ -b^{20, 12}_1 c -b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ -p_220 ∨ -b^{20, 12}_0 c in DIMACS: -13586 13587 -13588 -220 -13589 0 -13586 13587 -13588 -220 -13590 0 -13586 13587 -13588 -220 -13591 0 c 0+1 --> 1 c (-b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ -b^{20, 11}_0 ∧ p_220) -> (-b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ b^{20, 12}_0) c in CNF: c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ -p_220 ∨ -b^{20, 12}_2 c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ -p_220 ∨ -b^{20, 12}_1 c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ -p_220 ∨ b^{20, 12}_0 c in DIMACS: 13586 13587 13588 -220 -13589 0 13586 13587 13588 -220 -13590 0 13586 13587 13588 -220 13591 0 c 1+1 --> 2 c (-b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ b^{20, 11}_0 ∧ p_220) -> (-b^{20, 12}_2 ∧ b^{20, 12}_1 ∧ -b^{20, 12}_0) c in CNF: c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ -p_220 ∨ -b^{20, 12}_2 c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ -p_220 ∨ b^{20, 12}_1 c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ -p_220 ∨ -b^{20, 12}_0 c in DIMACS: 13586 13587 -13588 -220 -13589 0 13586 13587 -13588 -220 13590 0 13586 13587 -13588 -220 -13591 0 c 2+1 --> break c (-b^{20, 11}_2 ∧ b^{20, 11}_1 ∧ -b^{20, 11}_0 ∧ p_220) -> break c in CNF: c b^{20, 11}_2 ∨ -b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ -p_220 ∨ break c in DIMACS: 13586 -13587 13588 -220 1162 0 c 2-1 --> 1 c (-b^{20, 11}_2 ∧ b^{20, 11}_1 ∧ -b^{20, 11}_0 ∧ -p_220) -> (-b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ b^{20, 12}_0) c in CNF: c b^{20, 11}_2 ∨ -b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ p_220 ∨ -b^{20, 12}_2 c b^{20, 11}_2 ∨ -b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ p_220 ∨ -b^{20, 12}_1 c b^{20, 11}_2 ∨ -b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ p_220 ∨ b^{20, 12}_0 c in DIMACS: 13586 -13587 13588 220 -13589 0 13586 -13587 13588 220 -13590 0 13586 -13587 13588 220 13591 0 c 1-1 --> 0 c (-b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ b^{20, 11}_0 ∧ -p_220) -> (-b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ -b^{20, 12}_0) c in CNF: c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ p_220 ∨ -b^{20, 12}_2 c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ p_220 ∨ -b^{20, 12}_1 c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ p_220 ∨ -b^{20, 12}_0 c in DIMACS: 13586 13587 -13588 220 -13589 0 13586 13587 -13588 220 -13590 0 13586 13587 -13588 220 -13591 0 c 0-1 --> -1 c (-b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ -b^{20, 11}_0 ∧ -p_220) -> ( b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ b^{20, 12}_0) c in CNF: c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ p_220 ∨ b^{20, 12}_2 c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ p_220 ∨ -b^{20, 12}_1 c b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ p_220 ∨ b^{20, 12}_0 c in DIMACS: 13586 13587 13588 220 13589 0 13586 13587 13588 220 -13590 0 13586 13587 13588 220 13591 0 c -1-1 --> -2 c ( b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ b^{20, 11}_0 ∧ -p_220) -> ( b^{20, 12}_2 ∧ b^{20, 12}_1 ∧ -b^{20, 12}_0) c in CNF: c -b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ p_220 ∨ b^{20, 12}_2 c -b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ p_220 ∨ b^{20, 12}_1 c -b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ p_220 ∨ -b^{20, 12}_0 c in DIMACS: -13586 13587 -13588 220 13589 0 -13586 13587 -13588 220 13590 0 -13586 13587 -13588 220 -13591 0 c -2-1 --> break c ( b^{20, 11}_2 ∧ b^{20, 11}_1 ∧ -b^{20, 11}_0 ∧ -p_220) -> break c in CNF: c -b^{20, 11}_2 ∨ -b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ p_220 ∨ break c in DIMACS: -13586 -13587 13588 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 11}_2 ∧ -b^{20, 11}_1 ∧ -b^{20, 11}_0 ∧ true) c in CNF: c -b^{20, 11}_2 ∨ b^{20, 11}_1 ∨ b^{20, 11}_0 ∨ false c in DIMACS: -13586 13587 13588 0 c 3 does not represent an automaton state. c -(-b^{20, 11}_2 ∧ b^{20, 11}_1 ∧ b^{20, 11}_0 ∧ true) c in CNF: c b^{20, 11}_2 ∨ -b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ false c in DIMACS: 13586 -13587 -13588 0 c -3 does not represent an automaton state. c -( b^{20, 11}_2 ∧ b^{20, 11}_1 ∧ b^{20, 11}_0 ∧ true) c in CNF: c -b^{20, 11}_2 ∨ -b^{20, 11}_1 ∨ -b^{20, 11}_0 ∨ false c in DIMACS: -13586 -13587 -13588 0 c i = 12 c -2+1 --> -1 c ( b^{20, 12}_2 ∧ b^{20, 12}_1 ∧ -b^{20, 12}_0 ∧ p_240) -> ( b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ b^{20, 13}_0) c in CNF: c -b^{20, 12}_2 ∨ -b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ -p_240 ∨ b^{20, 13}_2 c -b^{20, 12}_2 ∨ -b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ -p_240 ∨ -b^{20, 13}_1 c -b^{20, 12}_2 ∨ -b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ -p_240 ∨ b^{20, 13}_0 c in DIMACS: -13589 -13590 13591 -240 13592 0 -13589 -13590 13591 -240 -13593 0 -13589 -13590 13591 -240 13594 0 c -1+1 --> 0 c ( b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ b^{20, 12}_0 ∧ p_240) -> (-b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ -b^{20, 13}_0) c in CNF: c -b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ -p_240 ∨ -b^{20, 13}_2 c -b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ -p_240 ∨ -b^{20, 13}_1 c -b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ -p_240 ∨ -b^{20, 13}_0 c in DIMACS: -13589 13590 -13591 -240 -13592 0 -13589 13590 -13591 -240 -13593 0 -13589 13590 -13591 -240 -13594 0 c 0+1 --> 1 c (-b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ -b^{20, 12}_0 ∧ p_240) -> (-b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ b^{20, 13}_0) c in CNF: c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ -p_240 ∨ -b^{20, 13}_2 c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ -p_240 ∨ -b^{20, 13}_1 c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ -p_240 ∨ b^{20, 13}_0 c in DIMACS: 13589 13590 13591 -240 -13592 0 13589 13590 13591 -240 -13593 0 13589 13590 13591 -240 13594 0 c 1+1 --> 2 c (-b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ b^{20, 12}_0 ∧ p_240) -> (-b^{20, 13}_2 ∧ b^{20, 13}_1 ∧ -b^{20, 13}_0) c in CNF: c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ -p_240 ∨ -b^{20, 13}_2 c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ -p_240 ∨ b^{20, 13}_1 c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ -p_240 ∨ -b^{20, 13}_0 c in DIMACS: 13589 13590 -13591 -240 -13592 0 13589 13590 -13591 -240 13593 0 13589 13590 -13591 -240 -13594 0 c 2+1 --> break c (-b^{20, 12}_2 ∧ b^{20, 12}_1 ∧ -b^{20, 12}_0 ∧ p_240) -> break c in CNF: c b^{20, 12}_2 ∨ -b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ -p_240 ∨ break c in DIMACS: 13589 -13590 13591 -240 1162 0 c 2-1 --> 1 c (-b^{20, 12}_2 ∧ b^{20, 12}_1 ∧ -b^{20, 12}_0 ∧ -p_240) -> (-b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ b^{20, 13}_0) c in CNF: c b^{20, 12}_2 ∨ -b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ p_240 ∨ -b^{20, 13}_2 c b^{20, 12}_2 ∨ -b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ p_240 ∨ -b^{20, 13}_1 c b^{20, 12}_2 ∨ -b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ p_240 ∨ b^{20, 13}_0 c in DIMACS: 13589 -13590 13591 240 -13592 0 13589 -13590 13591 240 -13593 0 13589 -13590 13591 240 13594 0 c 1-1 --> 0 c (-b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ b^{20, 12}_0 ∧ -p_240) -> (-b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ -b^{20, 13}_0) c in CNF: c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ p_240 ∨ -b^{20, 13}_2 c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ p_240 ∨ -b^{20, 13}_1 c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ p_240 ∨ -b^{20, 13}_0 c in DIMACS: 13589 13590 -13591 240 -13592 0 13589 13590 -13591 240 -13593 0 13589 13590 -13591 240 -13594 0 c 0-1 --> -1 c (-b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ -b^{20, 12}_0 ∧ -p_240) -> ( b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ b^{20, 13}_0) c in CNF: c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ p_240 ∨ b^{20, 13}_2 c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ p_240 ∨ -b^{20, 13}_1 c b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ p_240 ∨ b^{20, 13}_0 c in DIMACS: 13589 13590 13591 240 13592 0 13589 13590 13591 240 -13593 0 13589 13590 13591 240 13594 0 c -1-1 --> -2 c ( b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ b^{20, 12}_0 ∧ -p_240) -> ( b^{20, 13}_2 ∧ b^{20, 13}_1 ∧ -b^{20, 13}_0) c in CNF: c -b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ p_240 ∨ b^{20, 13}_2 c -b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ p_240 ∨ b^{20, 13}_1 c -b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ p_240 ∨ -b^{20, 13}_0 c in DIMACS: -13589 13590 -13591 240 13592 0 -13589 13590 -13591 240 13593 0 -13589 13590 -13591 240 -13594 0 c -2-1 --> break c ( b^{20, 12}_2 ∧ b^{20, 12}_1 ∧ -b^{20, 12}_0 ∧ -p_240) -> break c in CNF: c -b^{20, 12}_2 ∨ -b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ p_240 ∨ break c in DIMACS: -13589 -13590 13591 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 12}_2 ∧ -b^{20, 12}_1 ∧ -b^{20, 12}_0 ∧ true) c in CNF: c -b^{20, 12}_2 ∨ b^{20, 12}_1 ∨ b^{20, 12}_0 ∨ false c in DIMACS: -13589 13590 13591 0 c 3 does not represent an automaton state. c -(-b^{20, 12}_2 ∧ b^{20, 12}_1 ∧ b^{20, 12}_0 ∧ true) c in CNF: c b^{20, 12}_2 ∨ -b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ false c in DIMACS: 13589 -13590 -13591 0 c -3 does not represent an automaton state. c -( b^{20, 12}_2 ∧ b^{20, 12}_1 ∧ b^{20, 12}_0 ∧ true) c in CNF: c -b^{20, 12}_2 ∨ -b^{20, 12}_1 ∨ -b^{20, 12}_0 ∨ false c in DIMACS: -13589 -13590 -13591 0 c i = 13 c -2+1 --> -1 c ( b^{20, 13}_2 ∧ b^{20, 13}_1 ∧ -b^{20, 13}_0 ∧ p_260) -> ( b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ b^{20, 14}_0) c in CNF: c -b^{20, 13}_2 ∨ -b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ -p_260 ∨ b^{20, 14}_2 c -b^{20, 13}_2 ∨ -b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ -p_260 ∨ -b^{20, 14}_1 c -b^{20, 13}_2 ∨ -b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ -p_260 ∨ b^{20, 14}_0 c in DIMACS: -13592 -13593 13594 -260 13595 0 -13592 -13593 13594 -260 -13596 0 -13592 -13593 13594 -260 13597 0 c -1+1 --> 0 c ( b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ b^{20, 13}_0 ∧ p_260) -> (-b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ -b^{20, 14}_0) c in CNF: c -b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ -p_260 ∨ -b^{20, 14}_2 c -b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ -p_260 ∨ -b^{20, 14}_1 c -b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ -p_260 ∨ -b^{20, 14}_0 c in DIMACS: -13592 13593 -13594 -260 -13595 0 -13592 13593 -13594 -260 -13596 0 -13592 13593 -13594 -260 -13597 0 c 0+1 --> 1 c (-b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ -b^{20, 13}_0 ∧ p_260) -> (-b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ b^{20, 14}_0) c in CNF: c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ -p_260 ∨ -b^{20, 14}_2 c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ -p_260 ∨ -b^{20, 14}_1 c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ -p_260 ∨ b^{20, 14}_0 c in DIMACS: 13592 13593 13594 -260 -13595 0 13592 13593 13594 -260 -13596 0 13592 13593 13594 -260 13597 0 c 1+1 --> 2 c (-b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ b^{20, 13}_0 ∧ p_260) -> (-b^{20, 14}_2 ∧ b^{20, 14}_1 ∧ -b^{20, 14}_0) c in CNF: c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ -p_260 ∨ -b^{20, 14}_2 c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ -p_260 ∨ b^{20, 14}_1 c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ -p_260 ∨ -b^{20, 14}_0 c in DIMACS: 13592 13593 -13594 -260 -13595 0 13592 13593 -13594 -260 13596 0 13592 13593 -13594 -260 -13597 0 c 2+1 --> break c (-b^{20, 13}_2 ∧ b^{20, 13}_1 ∧ -b^{20, 13}_0 ∧ p_260) -> break c in CNF: c b^{20, 13}_2 ∨ -b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ -p_260 ∨ break c in DIMACS: 13592 -13593 13594 -260 1162 0 c 2-1 --> 1 c (-b^{20, 13}_2 ∧ b^{20, 13}_1 ∧ -b^{20, 13}_0 ∧ -p_260) -> (-b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ b^{20, 14}_0) c in CNF: c b^{20, 13}_2 ∨ -b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ p_260 ∨ -b^{20, 14}_2 c b^{20, 13}_2 ∨ -b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ p_260 ∨ -b^{20, 14}_1 c b^{20, 13}_2 ∨ -b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ p_260 ∨ b^{20, 14}_0 c in DIMACS: 13592 -13593 13594 260 -13595 0 13592 -13593 13594 260 -13596 0 13592 -13593 13594 260 13597 0 c 1-1 --> 0 c (-b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ b^{20, 13}_0 ∧ -p_260) -> (-b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ -b^{20, 14}_0) c in CNF: c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ p_260 ∨ -b^{20, 14}_2 c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ p_260 ∨ -b^{20, 14}_1 c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ p_260 ∨ -b^{20, 14}_0 c in DIMACS: 13592 13593 -13594 260 -13595 0 13592 13593 -13594 260 -13596 0 13592 13593 -13594 260 -13597 0 c 0-1 --> -1 c (-b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ -b^{20, 13}_0 ∧ -p_260) -> ( b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ b^{20, 14}_0) c in CNF: c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ p_260 ∨ b^{20, 14}_2 c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ p_260 ∨ -b^{20, 14}_1 c b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ p_260 ∨ b^{20, 14}_0 c in DIMACS: 13592 13593 13594 260 13595 0 13592 13593 13594 260 -13596 0 13592 13593 13594 260 13597 0 c -1-1 --> -2 c ( b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ b^{20, 13}_0 ∧ -p_260) -> ( b^{20, 14}_2 ∧ b^{20, 14}_1 ∧ -b^{20, 14}_0) c in CNF: c -b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ p_260 ∨ b^{20, 14}_2 c -b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ p_260 ∨ b^{20, 14}_1 c -b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ p_260 ∨ -b^{20, 14}_0 c in DIMACS: -13592 13593 -13594 260 13595 0 -13592 13593 -13594 260 13596 0 -13592 13593 -13594 260 -13597 0 c -2-1 --> break c ( b^{20, 13}_2 ∧ b^{20, 13}_1 ∧ -b^{20, 13}_0 ∧ -p_260) -> break c in CNF: c -b^{20, 13}_2 ∨ -b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ p_260 ∨ break c in DIMACS: -13592 -13593 13594 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 13}_2 ∧ -b^{20, 13}_1 ∧ -b^{20, 13}_0 ∧ true) c in CNF: c -b^{20, 13}_2 ∨ b^{20, 13}_1 ∨ b^{20, 13}_0 ∨ false c in DIMACS: -13592 13593 13594 0 c 3 does not represent an automaton state. c -(-b^{20, 13}_2 ∧ b^{20, 13}_1 ∧ b^{20, 13}_0 ∧ true) c in CNF: c b^{20, 13}_2 ∨ -b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ false c in DIMACS: 13592 -13593 -13594 0 c -3 does not represent an automaton state. c -( b^{20, 13}_2 ∧ b^{20, 13}_1 ∧ b^{20, 13}_0 ∧ true) c in CNF: c -b^{20, 13}_2 ∨ -b^{20, 13}_1 ∨ -b^{20, 13}_0 ∨ false c in DIMACS: -13592 -13593 -13594 0 c i = 14 c -2+1 --> -1 c ( b^{20, 14}_2 ∧ b^{20, 14}_1 ∧ -b^{20, 14}_0 ∧ p_280) -> ( b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ b^{20, 15}_0) c in CNF: c -b^{20, 14}_2 ∨ -b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ -p_280 ∨ b^{20, 15}_2 c -b^{20, 14}_2 ∨ -b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ -p_280 ∨ -b^{20, 15}_1 c -b^{20, 14}_2 ∨ -b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ -p_280 ∨ b^{20, 15}_0 c in DIMACS: -13595 -13596 13597 -280 13598 0 -13595 -13596 13597 -280 -13599 0 -13595 -13596 13597 -280 13600 0 c -1+1 --> 0 c ( b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ b^{20, 14}_0 ∧ p_280) -> (-b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ -b^{20, 15}_0) c in CNF: c -b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ -p_280 ∨ -b^{20, 15}_2 c -b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ -p_280 ∨ -b^{20, 15}_1 c -b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ -p_280 ∨ -b^{20, 15}_0 c in DIMACS: -13595 13596 -13597 -280 -13598 0 -13595 13596 -13597 -280 -13599 0 -13595 13596 -13597 -280 -13600 0 c 0+1 --> 1 c (-b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ -b^{20, 14}_0 ∧ p_280) -> (-b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ b^{20, 15}_0) c in CNF: c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ -p_280 ∨ -b^{20, 15}_2 c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ -p_280 ∨ -b^{20, 15}_1 c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ -p_280 ∨ b^{20, 15}_0 c in DIMACS: 13595 13596 13597 -280 -13598 0 13595 13596 13597 -280 -13599 0 13595 13596 13597 -280 13600 0 c 1+1 --> 2 c (-b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ b^{20, 14}_0 ∧ p_280) -> (-b^{20, 15}_2 ∧ b^{20, 15}_1 ∧ -b^{20, 15}_0) c in CNF: c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ -p_280 ∨ -b^{20, 15}_2 c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ -p_280 ∨ b^{20, 15}_1 c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ -p_280 ∨ -b^{20, 15}_0 c in DIMACS: 13595 13596 -13597 -280 -13598 0 13595 13596 -13597 -280 13599 0 13595 13596 -13597 -280 -13600 0 c 2+1 --> break c (-b^{20, 14}_2 ∧ b^{20, 14}_1 ∧ -b^{20, 14}_0 ∧ p_280) -> break c in CNF: c b^{20, 14}_2 ∨ -b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ -p_280 ∨ break c in DIMACS: 13595 -13596 13597 -280 1162 0 c 2-1 --> 1 c (-b^{20, 14}_2 ∧ b^{20, 14}_1 ∧ -b^{20, 14}_0 ∧ -p_280) -> (-b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ b^{20, 15}_0) c in CNF: c b^{20, 14}_2 ∨ -b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ p_280 ∨ -b^{20, 15}_2 c b^{20, 14}_2 ∨ -b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ p_280 ∨ -b^{20, 15}_1 c b^{20, 14}_2 ∨ -b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ p_280 ∨ b^{20, 15}_0 c in DIMACS: 13595 -13596 13597 280 -13598 0 13595 -13596 13597 280 -13599 0 13595 -13596 13597 280 13600 0 c 1-1 --> 0 c (-b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ b^{20, 14}_0 ∧ -p_280) -> (-b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ -b^{20, 15}_0) c in CNF: c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ p_280 ∨ -b^{20, 15}_2 c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ p_280 ∨ -b^{20, 15}_1 c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ p_280 ∨ -b^{20, 15}_0 c in DIMACS: 13595 13596 -13597 280 -13598 0 13595 13596 -13597 280 -13599 0 13595 13596 -13597 280 -13600 0 c 0-1 --> -1 c (-b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ -b^{20, 14}_0 ∧ -p_280) -> ( b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ b^{20, 15}_0) c in CNF: c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ p_280 ∨ b^{20, 15}_2 c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ p_280 ∨ -b^{20, 15}_1 c b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ p_280 ∨ b^{20, 15}_0 c in DIMACS: 13595 13596 13597 280 13598 0 13595 13596 13597 280 -13599 0 13595 13596 13597 280 13600 0 c -1-1 --> -2 c ( b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ b^{20, 14}_0 ∧ -p_280) -> ( b^{20, 15}_2 ∧ b^{20, 15}_1 ∧ -b^{20, 15}_0) c in CNF: c -b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ p_280 ∨ b^{20, 15}_2 c -b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ p_280 ∨ b^{20, 15}_1 c -b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ p_280 ∨ -b^{20, 15}_0 c in DIMACS: -13595 13596 -13597 280 13598 0 -13595 13596 -13597 280 13599 0 -13595 13596 -13597 280 -13600 0 c -2-1 --> break c ( b^{20, 14}_2 ∧ b^{20, 14}_1 ∧ -b^{20, 14}_0 ∧ -p_280) -> break c in CNF: c -b^{20, 14}_2 ∨ -b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ p_280 ∨ break c in DIMACS: -13595 -13596 13597 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 14}_2 ∧ -b^{20, 14}_1 ∧ -b^{20, 14}_0 ∧ true) c in CNF: c -b^{20, 14}_2 ∨ b^{20, 14}_1 ∨ b^{20, 14}_0 ∨ false c in DIMACS: -13595 13596 13597 0 c 3 does not represent an automaton state. c -(-b^{20, 14}_2 ∧ b^{20, 14}_1 ∧ b^{20, 14}_0 ∧ true) c in CNF: c b^{20, 14}_2 ∨ -b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ false c in DIMACS: 13595 -13596 -13597 0 c -3 does not represent an automaton state. c -( b^{20, 14}_2 ∧ b^{20, 14}_1 ∧ b^{20, 14}_0 ∧ true) c in CNF: c -b^{20, 14}_2 ∨ -b^{20, 14}_1 ∨ -b^{20, 14}_0 ∨ false c in DIMACS: -13595 -13596 -13597 0 c i = 15 c -2+1 --> -1 c ( b^{20, 15}_2 ∧ b^{20, 15}_1 ∧ -b^{20, 15}_0 ∧ p_300) -> ( b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ b^{20, 16}_0) c in CNF: c -b^{20, 15}_2 ∨ -b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ -p_300 ∨ b^{20, 16}_2 c -b^{20, 15}_2 ∨ -b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ -p_300 ∨ -b^{20, 16}_1 c -b^{20, 15}_2 ∨ -b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ -p_300 ∨ b^{20, 16}_0 c in DIMACS: -13598 -13599 13600 -300 13601 0 -13598 -13599 13600 -300 -13602 0 -13598 -13599 13600 -300 13603 0 c -1+1 --> 0 c ( b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ b^{20, 15}_0 ∧ p_300) -> (-b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ -b^{20, 16}_0) c in CNF: c -b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ -p_300 ∨ -b^{20, 16}_2 c -b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ -p_300 ∨ -b^{20, 16}_1 c -b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ -p_300 ∨ -b^{20, 16}_0 c in DIMACS: -13598 13599 -13600 -300 -13601 0 -13598 13599 -13600 -300 -13602 0 -13598 13599 -13600 -300 -13603 0 c 0+1 --> 1 c (-b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ -b^{20, 15}_0 ∧ p_300) -> (-b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ b^{20, 16}_0) c in CNF: c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ -p_300 ∨ -b^{20, 16}_2 c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ -p_300 ∨ -b^{20, 16}_1 c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ -p_300 ∨ b^{20, 16}_0 c in DIMACS: 13598 13599 13600 -300 -13601 0 13598 13599 13600 -300 -13602 0 13598 13599 13600 -300 13603 0 c 1+1 --> 2 c (-b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ b^{20, 15}_0 ∧ p_300) -> (-b^{20, 16}_2 ∧ b^{20, 16}_1 ∧ -b^{20, 16}_0) c in CNF: c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ -p_300 ∨ -b^{20, 16}_2 c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ -p_300 ∨ b^{20, 16}_1 c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ -p_300 ∨ -b^{20, 16}_0 c in DIMACS: 13598 13599 -13600 -300 -13601 0 13598 13599 -13600 -300 13602 0 13598 13599 -13600 -300 -13603 0 c 2+1 --> break c (-b^{20, 15}_2 ∧ b^{20, 15}_1 ∧ -b^{20, 15}_0 ∧ p_300) -> break c in CNF: c b^{20, 15}_2 ∨ -b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ -p_300 ∨ break c in DIMACS: 13598 -13599 13600 -300 1162 0 c 2-1 --> 1 c (-b^{20, 15}_2 ∧ b^{20, 15}_1 ∧ -b^{20, 15}_0 ∧ -p_300) -> (-b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ b^{20, 16}_0) c in CNF: c b^{20, 15}_2 ∨ -b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ p_300 ∨ -b^{20, 16}_2 c b^{20, 15}_2 ∨ -b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ p_300 ∨ -b^{20, 16}_1 c b^{20, 15}_2 ∨ -b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ p_300 ∨ b^{20, 16}_0 c in DIMACS: 13598 -13599 13600 300 -13601 0 13598 -13599 13600 300 -13602 0 13598 -13599 13600 300 13603 0 c 1-1 --> 0 c (-b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ b^{20, 15}_0 ∧ -p_300) -> (-b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ -b^{20, 16}_0) c in CNF: c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ p_300 ∨ -b^{20, 16}_2 c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ p_300 ∨ -b^{20, 16}_1 c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ p_300 ∨ -b^{20, 16}_0 c in DIMACS: 13598 13599 -13600 300 -13601 0 13598 13599 -13600 300 -13602 0 13598 13599 -13600 300 -13603 0 c 0-1 --> -1 c (-b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ -b^{20, 15}_0 ∧ -p_300) -> ( b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ b^{20, 16}_0) c in CNF: c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ p_300 ∨ b^{20, 16}_2 c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ p_300 ∨ -b^{20, 16}_1 c b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ p_300 ∨ b^{20, 16}_0 c in DIMACS: 13598 13599 13600 300 13601 0 13598 13599 13600 300 -13602 0 13598 13599 13600 300 13603 0 c -1-1 --> -2 c ( b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ b^{20, 15}_0 ∧ -p_300) -> ( b^{20, 16}_2 ∧ b^{20, 16}_1 ∧ -b^{20, 16}_0) c in CNF: c -b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ p_300 ∨ b^{20, 16}_2 c -b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ p_300 ∨ b^{20, 16}_1 c -b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ p_300 ∨ -b^{20, 16}_0 c in DIMACS: -13598 13599 -13600 300 13601 0 -13598 13599 -13600 300 13602 0 -13598 13599 -13600 300 -13603 0 c -2-1 --> break c ( b^{20, 15}_2 ∧ b^{20, 15}_1 ∧ -b^{20, 15}_0 ∧ -p_300) -> break c in CNF: c -b^{20, 15}_2 ∨ -b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ p_300 ∨ break c in DIMACS: -13598 -13599 13600 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 15}_2 ∧ -b^{20, 15}_1 ∧ -b^{20, 15}_0 ∧ true) c in CNF: c -b^{20, 15}_2 ∨ b^{20, 15}_1 ∨ b^{20, 15}_0 ∨ false c in DIMACS: -13598 13599 13600 0 c 3 does not represent an automaton state. c -(-b^{20, 15}_2 ∧ b^{20, 15}_1 ∧ b^{20, 15}_0 ∧ true) c in CNF: c b^{20, 15}_2 ∨ -b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ false c in DIMACS: 13598 -13599 -13600 0 c -3 does not represent an automaton state. c -( b^{20, 15}_2 ∧ b^{20, 15}_1 ∧ b^{20, 15}_0 ∧ true) c in CNF: c -b^{20, 15}_2 ∨ -b^{20, 15}_1 ∨ -b^{20, 15}_0 ∨ false c in DIMACS: -13598 -13599 -13600 0 c i = 16 c -2+1 --> -1 c ( b^{20, 16}_2 ∧ b^{20, 16}_1 ∧ -b^{20, 16}_0 ∧ p_320) -> ( b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ b^{20, 17}_0) c in CNF: c -b^{20, 16}_2 ∨ -b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ -p_320 ∨ b^{20, 17}_2 c -b^{20, 16}_2 ∨ -b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ -p_320 ∨ -b^{20, 17}_1 c -b^{20, 16}_2 ∨ -b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ -p_320 ∨ b^{20, 17}_0 c in DIMACS: -13601 -13602 13603 -320 13604 0 -13601 -13602 13603 -320 -13605 0 -13601 -13602 13603 -320 13606 0 c -1+1 --> 0 c ( b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ b^{20, 16}_0 ∧ p_320) -> (-b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ -b^{20, 17}_0) c in CNF: c -b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ -p_320 ∨ -b^{20, 17}_2 c -b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ -p_320 ∨ -b^{20, 17}_1 c -b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ -p_320 ∨ -b^{20, 17}_0 c in DIMACS: -13601 13602 -13603 -320 -13604 0 -13601 13602 -13603 -320 -13605 0 -13601 13602 -13603 -320 -13606 0 c 0+1 --> 1 c (-b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ -b^{20, 16}_0 ∧ p_320) -> (-b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ b^{20, 17}_0) c in CNF: c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ -p_320 ∨ -b^{20, 17}_2 c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ -p_320 ∨ -b^{20, 17}_1 c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ -p_320 ∨ b^{20, 17}_0 c in DIMACS: 13601 13602 13603 -320 -13604 0 13601 13602 13603 -320 -13605 0 13601 13602 13603 -320 13606 0 c 1+1 --> 2 c (-b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ b^{20, 16}_0 ∧ p_320) -> (-b^{20, 17}_2 ∧ b^{20, 17}_1 ∧ -b^{20, 17}_0) c in CNF: c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ -p_320 ∨ -b^{20, 17}_2 c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ -p_320 ∨ b^{20, 17}_1 c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ -p_320 ∨ -b^{20, 17}_0 c in DIMACS: 13601 13602 -13603 -320 -13604 0 13601 13602 -13603 -320 13605 0 13601 13602 -13603 -320 -13606 0 c 2+1 --> break c (-b^{20, 16}_2 ∧ b^{20, 16}_1 ∧ -b^{20, 16}_0 ∧ p_320) -> break c in CNF: c b^{20, 16}_2 ∨ -b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ -p_320 ∨ break c in DIMACS: 13601 -13602 13603 -320 1162 0 c 2-1 --> 1 c (-b^{20, 16}_2 ∧ b^{20, 16}_1 ∧ -b^{20, 16}_0 ∧ -p_320) -> (-b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ b^{20, 17}_0) c in CNF: c b^{20, 16}_2 ∨ -b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ p_320 ∨ -b^{20, 17}_2 c b^{20, 16}_2 ∨ -b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ p_320 ∨ -b^{20, 17}_1 c b^{20, 16}_2 ∨ -b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ p_320 ∨ b^{20, 17}_0 c in DIMACS: 13601 -13602 13603 320 -13604 0 13601 -13602 13603 320 -13605 0 13601 -13602 13603 320 13606 0 c 1-1 --> 0 c (-b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ b^{20, 16}_0 ∧ -p_320) -> (-b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ -b^{20, 17}_0) c in CNF: c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ p_320 ∨ -b^{20, 17}_2 c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ p_320 ∨ -b^{20, 17}_1 c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ p_320 ∨ -b^{20, 17}_0 c in DIMACS: 13601 13602 -13603 320 -13604 0 13601 13602 -13603 320 -13605 0 13601 13602 -13603 320 -13606 0 c 0-1 --> -1 c (-b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ -b^{20, 16}_0 ∧ -p_320) -> ( b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ b^{20, 17}_0) c in CNF: c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ p_320 ∨ b^{20, 17}_2 c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ p_320 ∨ -b^{20, 17}_1 c b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ p_320 ∨ b^{20, 17}_0 c in DIMACS: 13601 13602 13603 320 13604 0 13601 13602 13603 320 -13605 0 13601 13602 13603 320 13606 0 c -1-1 --> -2 c ( b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ b^{20, 16}_0 ∧ -p_320) -> ( b^{20, 17}_2 ∧ b^{20, 17}_1 ∧ -b^{20, 17}_0) c in CNF: c -b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ p_320 ∨ b^{20, 17}_2 c -b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ p_320 ∨ b^{20, 17}_1 c -b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ p_320 ∨ -b^{20, 17}_0 c in DIMACS: -13601 13602 -13603 320 13604 0 -13601 13602 -13603 320 13605 0 -13601 13602 -13603 320 -13606 0 c -2-1 --> break c ( b^{20, 16}_2 ∧ b^{20, 16}_1 ∧ -b^{20, 16}_0 ∧ -p_320) -> break c in CNF: c -b^{20, 16}_2 ∨ -b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ p_320 ∨ break c in DIMACS: -13601 -13602 13603 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 16}_2 ∧ -b^{20, 16}_1 ∧ -b^{20, 16}_0 ∧ true) c in CNF: c -b^{20, 16}_2 ∨ b^{20, 16}_1 ∨ b^{20, 16}_0 ∨ false c in DIMACS: -13601 13602 13603 0 c 3 does not represent an automaton state. c -(-b^{20, 16}_2 ∧ b^{20, 16}_1 ∧ b^{20, 16}_0 ∧ true) c in CNF: c b^{20, 16}_2 ∨ -b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ false c in DIMACS: 13601 -13602 -13603 0 c -3 does not represent an automaton state. c -( b^{20, 16}_2 ∧ b^{20, 16}_1 ∧ b^{20, 16}_0 ∧ true) c in CNF: c -b^{20, 16}_2 ∨ -b^{20, 16}_1 ∨ -b^{20, 16}_0 ∨ false c in DIMACS: -13601 -13602 -13603 0 c i = 17 c -2+1 --> -1 c ( b^{20, 17}_2 ∧ b^{20, 17}_1 ∧ -b^{20, 17}_0 ∧ p_340) -> ( b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ b^{20, 18}_0) c in CNF: c -b^{20, 17}_2 ∨ -b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ -p_340 ∨ b^{20, 18}_2 c -b^{20, 17}_2 ∨ -b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ -p_340 ∨ -b^{20, 18}_1 c -b^{20, 17}_2 ∨ -b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ -p_340 ∨ b^{20, 18}_0 c in DIMACS: -13604 -13605 13606 -340 13607 0 -13604 -13605 13606 -340 -13608 0 -13604 -13605 13606 -340 13609 0 c -1+1 --> 0 c ( b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ b^{20, 17}_0 ∧ p_340) -> (-b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ -b^{20, 18}_0) c in CNF: c -b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ -p_340 ∨ -b^{20, 18}_2 c -b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ -p_340 ∨ -b^{20, 18}_1 c -b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ -p_340 ∨ -b^{20, 18}_0 c in DIMACS: -13604 13605 -13606 -340 -13607 0 -13604 13605 -13606 -340 -13608 0 -13604 13605 -13606 -340 -13609 0 c 0+1 --> 1 c (-b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ -b^{20, 17}_0 ∧ p_340) -> (-b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ b^{20, 18}_0) c in CNF: c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ -p_340 ∨ -b^{20, 18}_2 c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ -p_340 ∨ -b^{20, 18}_1 c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ -p_340 ∨ b^{20, 18}_0 c in DIMACS: 13604 13605 13606 -340 -13607 0 13604 13605 13606 -340 -13608 0 13604 13605 13606 -340 13609 0 c 1+1 --> 2 c (-b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ b^{20, 17}_0 ∧ p_340) -> (-b^{20, 18}_2 ∧ b^{20, 18}_1 ∧ -b^{20, 18}_0) c in CNF: c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ -p_340 ∨ -b^{20, 18}_2 c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ -p_340 ∨ b^{20, 18}_1 c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ -p_340 ∨ -b^{20, 18}_0 c in DIMACS: 13604 13605 -13606 -340 -13607 0 13604 13605 -13606 -340 13608 0 13604 13605 -13606 -340 -13609 0 c 2+1 --> break c (-b^{20, 17}_2 ∧ b^{20, 17}_1 ∧ -b^{20, 17}_0 ∧ p_340) -> break c in CNF: c b^{20, 17}_2 ∨ -b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ -p_340 ∨ break c in DIMACS: 13604 -13605 13606 -340 1162 0 c 2-1 --> 1 c (-b^{20, 17}_2 ∧ b^{20, 17}_1 ∧ -b^{20, 17}_0 ∧ -p_340) -> (-b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ b^{20, 18}_0) c in CNF: c b^{20, 17}_2 ∨ -b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ p_340 ∨ -b^{20, 18}_2 c b^{20, 17}_2 ∨ -b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ p_340 ∨ -b^{20, 18}_1 c b^{20, 17}_2 ∨ -b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ p_340 ∨ b^{20, 18}_0 c in DIMACS: 13604 -13605 13606 340 -13607 0 13604 -13605 13606 340 -13608 0 13604 -13605 13606 340 13609 0 c 1-1 --> 0 c (-b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ b^{20, 17}_0 ∧ -p_340) -> (-b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ -b^{20, 18}_0) c in CNF: c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ p_340 ∨ -b^{20, 18}_2 c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ p_340 ∨ -b^{20, 18}_1 c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ p_340 ∨ -b^{20, 18}_0 c in DIMACS: 13604 13605 -13606 340 -13607 0 13604 13605 -13606 340 -13608 0 13604 13605 -13606 340 -13609 0 c 0-1 --> -1 c (-b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ -b^{20, 17}_0 ∧ -p_340) -> ( b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ b^{20, 18}_0) c in CNF: c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ p_340 ∨ b^{20, 18}_2 c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ p_340 ∨ -b^{20, 18}_1 c b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ p_340 ∨ b^{20, 18}_0 c in DIMACS: 13604 13605 13606 340 13607 0 13604 13605 13606 340 -13608 0 13604 13605 13606 340 13609 0 c -1-1 --> -2 c ( b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ b^{20, 17}_0 ∧ -p_340) -> ( b^{20, 18}_2 ∧ b^{20, 18}_1 ∧ -b^{20, 18}_0) c in CNF: c -b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ p_340 ∨ b^{20, 18}_2 c -b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ p_340 ∨ b^{20, 18}_1 c -b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ p_340 ∨ -b^{20, 18}_0 c in DIMACS: -13604 13605 -13606 340 13607 0 -13604 13605 -13606 340 13608 0 -13604 13605 -13606 340 -13609 0 c -2-1 --> break c ( b^{20, 17}_2 ∧ b^{20, 17}_1 ∧ -b^{20, 17}_0 ∧ -p_340) -> break c in CNF: c -b^{20, 17}_2 ∨ -b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ p_340 ∨ break c in DIMACS: -13604 -13605 13606 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 17}_2 ∧ -b^{20, 17}_1 ∧ -b^{20, 17}_0 ∧ true) c in CNF: c -b^{20, 17}_2 ∨ b^{20, 17}_1 ∨ b^{20, 17}_0 ∨ false c in DIMACS: -13604 13605 13606 0 c 3 does not represent an automaton state. c -(-b^{20, 17}_2 ∧ b^{20, 17}_1 ∧ b^{20, 17}_0 ∧ true) c in CNF: c b^{20, 17}_2 ∨ -b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ false c in DIMACS: 13604 -13605 -13606 0 c -3 does not represent an automaton state. c -( b^{20, 17}_2 ∧ b^{20, 17}_1 ∧ b^{20, 17}_0 ∧ true) c in CNF: c -b^{20, 17}_2 ∨ -b^{20, 17}_1 ∨ -b^{20, 17}_0 ∨ false c in DIMACS: -13604 -13605 -13606 0 c i = 18 c -2+1 --> -1 c ( b^{20, 18}_2 ∧ b^{20, 18}_1 ∧ -b^{20, 18}_0 ∧ p_360) -> ( b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ b^{20, 19}_0) c in CNF: c -b^{20, 18}_2 ∨ -b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ -p_360 ∨ b^{20, 19}_2 c -b^{20, 18}_2 ∨ -b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ -p_360 ∨ -b^{20, 19}_1 c -b^{20, 18}_2 ∨ -b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ -p_360 ∨ b^{20, 19}_0 c in DIMACS: -13607 -13608 13609 -360 13610 0 -13607 -13608 13609 -360 -13611 0 -13607 -13608 13609 -360 13612 0 c -1+1 --> 0 c ( b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ b^{20, 18}_0 ∧ p_360) -> (-b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ -b^{20, 19}_0) c in CNF: c -b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ -p_360 ∨ -b^{20, 19}_2 c -b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ -p_360 ∨ -b^{20, 19}_1 c -b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ -p_360 ∨ -b^{20, 19}_0 c in DIMACS: -13607 13608 -13609 -360 -13610 0 -13607 13608 -13609 -360 -13611 0 -13607 13608 -13609 -360 -13612 0 c 0+1 --> 1 c (-b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ -b^{20, 18}_0 ∧ p_360) -> (-b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ b^{20, 19}_0) c in CNF: c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ -p_360 ∨ -b^{20, 19}_2 c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ -p_360 ∨ -b^{20, 19}_1 c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ -p_360 ∨ b^{20, 19}_0 c in DIMACS: 13607 13608 13609 -360 -13610 0 13607 13608 13609 -360 -13611 0 13607 13608 13609 -360 13612 0 c 1+1 --> 2 c (-b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ b^{20, 18}_0 ∧ p_360) -> (-b^{20, 19}_2 ∧ b^{20, 19}_1 ∧ -b^{20, 19}_0) c in CNF: c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ -p_360 ∨ -b^{20, 19}_2 c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ -p_360 ∨ b^{20, 19}_1 c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ -p_360 ∨ -b^{20, 19}_0 c in DIMACS: 13607 13608 -13609 -360 -13610 0 13607 13608 -13609 -360 13611 0 13607 13608 -13609 -360 -13612 0 c 2+1 --> break c (-b^{20, 18}_2 ∧ b^{20, 18}_1 ∧ -b^{20, 18}_0 ∧ p_360) -> break c in CNF: c b^{20, 18}_2 ∨ -b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ -p_360 ∨ break c in DIMACS: 13607 -13608 13609 -360 1162 0 c 2-1 --> 1 c (-b^{20, 18}_2 ∧ b^{20, 18}_1 ∧ -b^{20, 18}_0 ∧ -p_360) -> (-b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ b^{20, 19}_0) c in CNF: c b^{20, 18}_2 ∨ -b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ p_360 ∨ -b^{20, 19}_2 c b^{20, 18}_2 ∨ -b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ p_360 ∨ -b^{20, 19}_1 c b^{20, 18}_2 ∨ -b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ p_360 ∨ b^{20, 19}_0 c in DIMACS: 13607 -13608 13609 360 -13610 0 13607 -13608 13609 360 -13611 0 13607 -13608 13609 360 13612 0 c 1-1 --> 0 c (-b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ b^{20, 18}_0 ∧ -p_360) -> (-b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ -b^{20, 19}_0) c in CNF: c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ p_360 ∨ -b^{20, 19}_2 c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ p_360 ∨ -b^{20, 19}_1 c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ p_360 ∨ -b^{20, 19}_0 c in DIMACS: 13607 13608 -13609 360 -13610 0 13607 13608 -13609 360 -13611 0 13607 13608 -13609 360 -13612 0 c 0-1 --> -1 c (-b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ -b^{20, 18}_0 ∧ -p_360) -> ( b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ b^{20, 19}_0) c in CNF: c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ p_360 ∨ b^{20, 19}_2 c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ p_360 ∨ -b^{20, 19}_1 c b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ p_360 ∨ b^{20, 19}_0 c in DIMACS: 13607 13608 13609 360 13610 0 13607 13608 13609 360 -13611 0 13607 13608 13609 360 13612 0 c -1-1 --> -2 c ( b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ b^{20, 18}_0 ∧ -p_360) -> ( b^{20, 19}_2 ∧ b^{20, 19}_1 ∧ -b^{20, 19}_0) c in CNF: c -b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ p_360 ∨ b^{20, 19}_2 c -b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ p_360 ∨ b^{20, 19}_1 c -b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ p_360 ∨ -b^{20, 19}_0 c in DIMACS: -13607 13608 -13609 360 13610 0 -13607 13608 -13609 360 13611 0 -13607 13608 -13609 360 -13612 0 c -2-1 --> break c ( b^{20, 18}_2 ∧ b^{20, 18}_1 ∧ -b^{20, 18}_0 ∧ -p_360) -> break c in CNF: c -b^{20, 18}_2 ∨ -b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ p_360 ∨ break c in DIMACS: -13607 -13608 13609 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 18}_2 ∧ -b^{20, 18}_1 ∧ -b^{20, 18}_0 ∧ true) c in CNF: c -b^{20, 18}_2 ∨ b^{20, 18}_1 ∨ b^{20, 18}_0 ∨ false c in DIMACS: -13607 13608 13609 0 c 3 does not represent an automaton state. c -(-b^{20, 18}_2 ∧ b^{20, 18}_1 ∧ b^{20, 18}_0 ∧ true) c in CNF: c b^{20, 18}_2 ∨ -b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ false c in DIMACS: 13607 -13608 -13609 0 c -3 does not represent an automaton state. c -( b^{20, 18}_2 ∧ b^{20, 18}_1 ∧ b^{20, 18}_0 ∧ true) c in CNF: c -b^{20, 18}_2 ∨ -b^{20, 18}_1 ∨ -b^{20, 18}_0 ∨ false c in DIMACS: -13607 -13608 -13609 0 c i = 19 c -2+1 --> -1 c ( b^{20, 19}_2 ∧ b^{20, 19}_1 ∧ -b^{20, 19}_0 ∧ p_380) -> ( b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ b^{20, 20}_0) c in CNF: c -b^{20, 19}_2 ∨ -b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ -p_380 ∨ b^{20, 20}_2 c -b^{20, 19}_2 ∨ -b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ -p_380 ∨ -b^{20, 20}_1 c -b^{20, 19}_2 ∨ -b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ -p_380 ∨ b^{20, 20}_0 c in DIMACS: -13610 -13611 13612 -380 13613 0 -13610 -13611 13612 -380 -13614 0 -13610 -13611 13612 -380 13615 0 c -1+1 --> 0 c ( b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ b^{20, 19}_0 ∧ p_380) -> (-b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ -b^{20, 20}_0) c in CNF: c -b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ -p_380 ∨ -b^{20, 20}_2 c -b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ -p_380 ∨ -b^{20, 20}_1 c -b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ -p_380 ∨ -b^{20, 20}_0 c in DIMACS: -13610 13611 -13612 -380 -13613 0 -13610 13611 -13612 -380 -13614 0 -13610 13611 -13612 -380 -13615 0 c 0+1 --> 1 c (-b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ -b^{20, 19}_0 ∧ p_380) -> (-b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ b^{20, 20}_0) c in CNF: c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ -p_380 ∨ -b^{20, 20}_2 c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ -p_380 ∨ -b^{20, 20}_1 c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ -p_380 ∨ b^{20, 20}_0 c in DIMACS: 13610 13611 13612 -380 -13613 0 13610 13611 13612 -380 -13614 0 13610 13611 13612 -380 13615 0 c 1+1 --> 2 c (-b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ b^{20, 19}_0 ∧ p_380) -> (-b^{20, 20}_2 ∧ b^{20, 20}_1 ∧ -b^{20, 20}_0) c in CNF: c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ -p_380 ∨ -b^{20, 20}_2 c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ -p_380 ∨ b^{20, 20}_1 c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ -p_380 ∨ -b^{20, 20}_0 c in DIMACS: 13610 13611 -13612 -380 -13613 0 13610 13611 -13612 -380 13614 0 13610 13611 -13612 -380 -13615 0 c 2+1 --> break c (-b^{20, 19}_2 ∧ b^{20, 19}_1 ∧ -b^{20, 19}_0 ∧ p_380) -> break c in CNF: c b^{20, 19}_2 ∨ -b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ -p_380 ∨ break c in DIMACS: 13610 -13611 13612 -380 1162 0 c 2-1 --> 1 c (-b^{20, 19}_2 ∧ b^{20, 19}_1 ∧ -b^{20, 19}_0 ∧ -p_380) -> (-b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ b^{20, 20}_0) c in CNF: c b^{20, 19}_2 ∨ -b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ p_380 ∨ -b^{20, 20}_2 c b^{20, 19}_2 ∨ -b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ p_380 ∨ -b^{20, 20}_1 c b^{20, 19}_2 ∨ -b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ p_380 ∨ b^{20, 20}_0 c in DIMACS: 13610 -13611 13612 380 -13613 0 13610 -13611 13612 380 -13614 0 13610 -13611 13612 380 13615 0 c 1-1 --> 0 c (-b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ b^{20, 19}_0 ∧ -p_380) -> (-b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ -b^{20, 20}_0) c in CNF: c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ p_380 ∨ -b^{20, 20}_2 c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ p_380 ∨ -b^{20, 20}_1 c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ p_380 ∨ -b^{20, 20}_0 c in DIMACS: 13610 13611 -13612 380 -13613 0 13610 13611 -13612 380 -13614 0 13610 13611 -13612 380 -13615 0 c 0-1 --> -1 c (-b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ -b^{20, 19}_0 ∧ -p_380) -> ( b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ b^{20, 20}_0) c in CNF: c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ p_380 ∨ b^{20, 20}_2 c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ p_380 ∨ -b^{20, 20}_1 c b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ p_380 ∨ b^{20, 20}_0 c in DIMACS: 13610 13611 13612 380 13613 0 13610 13611 13612 380 -13614 0 13610 13611 13612 380 13615 0 c -1-1 --> -2 c ( b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ b^{20, 19}_0 ∧ -p_380) -> ( b^{20, 20}_2 ∧ b^{20, 20}_1 ∧ -b^{20, 20}_0) c in CNF: c -b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ p_380 ∨ b^{20, 20}_2 c -b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ p_380 ∨ b^{20, 20}_1 c -b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ p_380 ∨ -b^{20, 20}_0 c in DIMACS: -13610 13611 -13612 380 13613 0 -13610 13611 -13612 380 13614 0 -13610 13611 -13612 380 -13615 0 c -2-1 --> break c ( b^{20, 19}_2 ∧ b^{20, 19}_1 ∧ -b^{20, 19}_0 ∧ -p_380) -> break c in CNF: c -b^{20, 19}_2 ∨ -b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ p_380 ∨ break c in DIMACS: -13610 -13611 13612 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 19}_2 ∧ -b^{20, 19}_1 ∧ -b^{20, 19}_0 ∧ true) c in CNF: c -b^{20, 19}_2 ∨ b^{20, 19}_1 ∨ b^{20, 19}_0 ∨ false c in DIMACS: -13610 13611 13612 0 c 3 does not represent an automaton state. c -(-b^{20, 19}_2 ∧ b^{20, 19}_1 ∧ b^{20, 19}_0 ∧ true) c in CNF: c b^{20, 19}_2 ∨ -b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ false c in DIMACS: 13610 -13611 -13612 0 c -3 does not represent an automaton state. c -( b^{20, 19}_2 ∧ b^{20, 19}_1 ∧ b^{20, 19}_0 ∧ true) c in CNF: c -b^{20, 19}_2 ∨ -b^{20, 19}_1 ∨ -b^{20, 19}_0 ∨ false c in DIMACS: -13610 -13611 -13612 0 c i = 20 c -2+1 --> -1 c ( b^{20, 20}_2 ∧ b^{20, 20}_1 ∧ -b^{20, 20}_0 ∧ p_400) -> ( b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ b^{20, 21}_0) c in CNF: c -b^{20, 20}_2 ∨ -b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ -p_400 ∨ b^{20, 21}_2 c -b^{20, 20}_2 ∨ -b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ -p_400 ∨ -b^{20, 21}_1 c -b^{20, 20}_2 ∨ -b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ -p_400 ∨ b^{20, 21}_0 c in DIMACS: -13613 -13614 13615 -400 13616 0 -13613 -13614 13615 -400 -13617 0 -13613 -13614 13615 -400 13618 0 c -1+1 --> 0 c ( b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ b^{20, 20}_0 ∧ p_400) -> (-b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ -b^{20, 21}_0) c in CNF: c -b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ -p_400 ∨ -b^{20, 21}_2 c -b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ -p_400 ∨ -b^{20, 21}_1 c -b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ -p_400 ∨ -b^{20, 21}_0 c in DIMACS: -13613 13614 -13615 -400 -13616 0 -13613 13614 -13615 -400 -13617 0 -13613 13614 -13615 -400 -13618 0 c 0+1 --> 1 c (-b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ -b^{20, 20}_0 ∧ p_400) -> (-b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ b^{20, 21}_0) c in CNF: c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ -p_400 ∨ -b^{20, 21}_2 c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ -p_400 ∨ -b^{20, 21}_1 c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ -p_400 ∨ b^{20, 21}_0 c in DIMACS: 13613 13614 13615 -400 -13616 0 13613 13614 13615 -400 -13617 0 13613 13614 13615 -400 13618 0 c 1+1 --> 2 c (-b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ b^{20, 20}_0 ∧ p_400) -> (-b^{20, 21}_2 ∧ b^{20, 21}_1 ∧ -b^{20, 21}_0) c in CNF: c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ -p_400 ∨ -b^{20, 21}_2 c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ -p_400 ∨ b^{20, 21}_1 c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ -p_400 ∨ -b^{20, 21}_0 c in DIMACS: 13613 13614 -13615 -400 -13616 0 13613 13614 -13615 -400 13617 0 13613 13614 -13615 -400 -13618 0 c 2+1 --> break c (-b^{20, 20}_2 ∧ b^{20, 20}_1 ∧ -b^{20, 20}_0 ∧ p_400) -> break c in CNF: c b^{20, 20}_2 ∨ -b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ -p_400 ∨ break c in DIMACS: 13613 -13614 13615 -400 1162 0 c 2-1 --> 1 c (-b^{20, 20}_2 ∧ b^{20, 20}_1 ∧ -b^{20, 20}_0 ∧ -p_400) -> (-b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ b^{20, 21}_0) c in CNF: c b^{20, 20}_2 ∨ -b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ p_400 ∨ -b^{20, 21}_2 c b^{20, 20}_2 ∨ -b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ p_400 ∨ -b^{20, 21}_1 c b^{20, 20}_2 ∨ -b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ p_400 ∨ b^{20, 21}_0 c in DIMACS: 13613 -13614 13615 400 -13616 0 13613 -13614 13615 400 -13617 0 13613 -13614 13615 400 13618 0 c 1-1 --> 0 c (-b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ b^{20, 20}_0 ∧ -p_400) -> (-b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ -b^{20, 21}_0) c in CNF: c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ p_400 ∨ -b^{20, 21}_2 c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ p_400 ∨ -b^{20, 21}_1 c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ p_400 ∨ -b^{20, 21}_0 c in DIMACS: 13613 13614 -13615 400 -13616 0 13613 13614 -13615 400 -13617 0 13613 13614 -13615 400 -13618 0 c 0-1 --> -1 c (-b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ -b^{20, 20}_0 ∧ -p_400) -> ( b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ b^{20, 21}_0) c in CNF: c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ p_400 ∨ b^{20, 21}_2 c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ p_400 ∨ -b^{20, 21}_1 c b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ p_400 ∨ b^{20, 21}_0 c in DIMACS: 13613 13614 13615 400 13616 0 13613 13614 13615 400 -13617 0 13613 13614 13615 400 13618 0 c -1-1 --> -2 c ( b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ b^{20, 20}_0 ∧ -p_400) -> ( b^{20, 21}_2 ∧ b^{20, 21}_1 ∧ -b^{20, 21}_0) c in CNF: c -b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ p_400 ∨ b^{20, 21}_2 c -b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ p_400 ∨ b^{20, 21}_1 c -b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ p_400 ∨ -b^{20, 21}_0 c in DIMACS: -13613 13614 -13615 400 13616 0 -13613 13614 -13615 400 13617 0 -13613 13614 -13615 400 -13618 0 c -2-1 --> break c ( b^{20, 20}_2 ∧ b^{20, 20}_1 ∧ -b^{20, 20}_0 ∧ -p_400) -> break c in CNF: c -b^{20, 20}_2 ∨ -b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ p_400 ∨ break c in DIMACS: -13613 -13614 13615 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 20}_2 ∧ -b^{20, 20}_1 ∧ -b^{20, 20}_0 ∧ true) c in CNF: c -b^{20, 20}_2 ∨ b^{20, 20}_1 ∨ b^{20, 20}_0 ∨ false c in DIMACS: -13613 13614 13615 0 c 3 does not represent an automaton state. c -(-b^{20, 20}_2 ∧ b^{20, 20}_1 ∧ b^{20, 20}_0 ∧ true) c in CNF: c b^{20, 20}_2 ∨ -b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ false c in DIMACS: 13613 -13614 -13615 0 c -3 does not represent an automaton state. c -( b^{20, 20}_2 ∧ b^{20, 20}_1 ∧ b^{20, 20}_0 ∧ true) c in CNF: c -b^{20, 20}_2 ∨ -b^{20, 20}_1 ∨ -b^{20, 20}_0 ∨ false c in DIMACS: -13613 -13614 -13615 0 c i = 21 c -2+1 --> -1 c ( b^{20, 21}_2 ∧ b^{20, 21}_1 ∧ -b^{20, 21}_0 ∧ p_420) -> ( b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ b^{20, 22}_0) c in CNF: c -b^{20, 21}_2 ∨ -b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ -p_420 ∨ b^{20, 22}_2 c -b^{20, 21}_2 ∨ -b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ -p_420 ∨ -b^{20, 22}_1 c -b^{20, 21}_2 ∨ -b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ -p_420 ∨ b^{20, 22}_0 c in DIMACS: -13616 -13617 13618 -420 13619 0 -13616 -13617 13618 -420 -13620 0 -13616 -13617 13618 -420 13621 0 c -1+1 --> 0 c ( b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ b^{20, 21}_0 ∧ p_420) -> (-b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ -b^{20, 22}_0) c in CNF: c -b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ -p_420 ∨ -b^{20, 22}_2 c -b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ -p_420 ∨ -b^{20, 22}_1 c -b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ -p_420 ∨ -b^{20, 22}_0 c in DIMACS: -13616 13617 -13618 -420 -13619 0 -13616 13617 -13618 -420 -13620 0 -13616 13617 -13618 -420 -13621 0 c 0+1 --> 1 c (-b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ -b^{20, 21}_0 ∧ p_420) -> (-b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ b^{20, 22}_0) c in CNF: c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ -p_420 ∨ -b^{20, 22}_2 c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ -p_420 ∨ -b^{20, 22}_1 c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ -p_420 ∨ b^{20, 22}_0 c in DIMACS: 13616 13617 13618 -420 -13619 0 13616 13617 13618 -420 -13620 0 13616 13617 13618 -420 13621 0 c 1+1 --> 2 c (-b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ b^{20, 21}_0 ∧ p_420) -> (-b^{20, 22}_2 ∧ b^{20, 22}_1 ∧ -b^{20, 22}_0) c in CNF: c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ -p_420 ∨ -b^{20, 22}_2 c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ -p_420 ∨ b^{20, 22}_1 c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ -p_420 ∨ -b^{20, 22}_0 c in DIMACS: 13616 13617 -13618 -420 -13619 0 13616 13617 -13618 -420 13620 0 13616 13617 -13618 -420 -13621 0 c 2+1 --> break c (-b^{20, 21}_2 ∧ b^{20, 21}_1 ∧ -b^{20, 21}_0 ∧ p_420) -> break c in CNF: c b^{20, 21}_2 ∨ -b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ -p_420 ∨ break c in DIMACS: 13616 -13617 13618 -420 1162 0 c 2-1 --> 1 c (-b^{20, 21}_2 ∧ b^{20, 21}_1 ∧ -b^{20, 21}_0 ∧ -p_420) -> (-b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ b^{20, 22}_0) c in CNF: c b^{20, 21}_2 ∨ -b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ p_420 ∨ -b^{20, 22}_2 c b^{20, 21}_2 ∨ -b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ p_420 ∨ -b^{20, 22}_1 c b^{20, 21}_2 ∨ -b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ p_420 ∨ b^{20, 22}_0 c in DIMACS: 13616 -13617 13618 420 -13619 0 13616 -13617 13618 420 -13620 0 13616 -13617 13618 420 13621 0 c 1-1 --> 0 c (-b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ b^{20, 21}_0 ∧ -p_420) -> (-b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ -b^{20, 22}_0) c in CNF: c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ p_420 ∨ -b^{20, 22}_2 c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ p_420 ∨ -b^{20, 22}_1 c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ p_420 ∨ -b^{20, 22}_0 c in DIMACS: 13616 13617 -13618 420 -13619 0 13616 13617 -13618 420 -13620 0 13616 13617 -13618 420 -13621 0 c 0-1 --> -1 c (-b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ -b^{20, 21}_0 ∧ -p_420) -> ( b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ b^{20, 22}_0) c in CNF: c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ p_420 ∨ b^{20, 22}_2 c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ p_420 ∨ -b^{20, 22}_1 c b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ p_420 ∨ b^{20, 22}_0 c in DIMACS: 13616 13617 13618 420 13619 0 13616 13617 13618 420 -13620 0 13616 13617 13618 420 13621 0 c -1-1 --> -2 c ( b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ b^{20, 21}_0 ∧ -p_420) -> ( b^{20, 22}_2 ∧ b^{20, 22}_1 ∧ -b^{20, 22}_0) c in CNF: c -b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ p_420 ∨ b^{20, 22}_2 c -b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ p_420 ∨ b^{20, 22}_1 c -b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ p_420 ∨ -b^{20, 22}_0 c in DIMACS: -13616 13617 -13618 420 13619 0 -13616 13617 -13618 420 13620 0 -13616 13617 -13618 420 -13621 0 c -2-1 --> break c ( b^{20, 21}_2 ∧ b^{20, 21}_1 ∧ -b^{20, 21}_0 ∧ -p_420) -> break c in CNF: c -b^{20, 21}_2 ∨ -b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ p_420 ∨ break c in DIMACS: -13616 -13617 13618 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 21}_2 ∧ -b^{20, 21}_1 ∧ -b^{20, 21}_0 ∧ true) c in CNF: c -b^{20, 21}_2 ∨ b^{20, 21}_1 ∨ b^{20, 21}_0 ∨ false c in DIMACS: -13616 13617 13618 0 c 3 does not represent an automaton state. c -(-b^{20, 21}_2 ∧ b^{20, 21}_1 ∧ b^{20, 21}_0 ∧ true) c in CNF: c b^{20, 21}_2 ∨ -b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ false c in DIMACS: 13616 -13617 -13618 0 c -3 does not represent an automaton state. c -( b^{20, 21}_2 ∧ b^{20, 21}_1 ∧ b^{20, 21}_0 ∧ true) c in CNF: c -b^{20, 21}_2 ∨ -b^{20, 21}_1 ∨ -b^{20, 21}_0 ∨ false c in DIMACS: -13616 -13617 -13618 0 c i = 22 c -2+1 --> -1 c ( b^{20, 22}_2 ∧ b^{20, 22}_1 ∧ -b^{20, 22}_0 ∧ p_440) -> ( b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ b^{20, 23}_0) c in CNF: c -b^{20, 22}_2 ∨ -b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ -p_440 ∨ b^{20, 23}_2 c -b^{20, 22}_2 ∨ -b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ -p_440 ∨ -b^{20, 23}_1 c -b^{20, 22}_2 ∨ -b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ -p_440 ∨ b^{20, 23}_0 c in DIMACS: -13619 -13620 13621 -440 13622 0 -13619 -13620 13621 -440 -13623 0 -13619 -13620 13621 -440 13624 0 c -1+1 --> 0 c ( b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ b^{20, 22}_0 ∧ p_440) -> (-b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ -b^{20, 23}_0) c in CNF: c -b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ -p_440 ∨ -b^{20, 23}_2 c -b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ -p_440 ∨ -b^{20, 23}_1 c -b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ -p_440 ∨ -b^{20, 23}_0 c in DIMACS: -13619 13620 -13621 -440 -13622 0 -13619 13620 -13621 -440 -13623 0 -13619 13620 -13621 -440 -13624 0 c 0+1 --> 1 c (-b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ -b^{20, 22}_0 ∧ p_440) -> (-b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ b^{20, 23}_0) c in CNF: c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ -p_440 ∨ -b^{20, 23}_2 c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ -p_440 ∨ -b^{20, 23}_1 c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ -p_440 ∨ b^{20, 23}_0 c in DIMACS: 13619 13620 13621 -440 -13622 0 13619 13620 13621 -440 -13623 0 13619 13620 13621 -440 13624 0 c 1+1 --> 2 c (-b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ b^{20, 22}_0 ∧ p_440) -> (-b^{20, 23}_2 ∧ b^{20, 23}_1 ∧ -b^{20, 23}_0) c in CNF: c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ -p_440 ∨ -b^{20, 23}_2 c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ -p_440 ∨ b^{20, 23}_1 c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ -p_440 ∨ -b^{20, 23}_0 c in DIMACS: 13619 13620 -13621 -440 -13622 0 13619 13620 -13621 -440 13623 0 13619 13620 -13621 -440 -13624 0 c 2+1 --> break c (-b^{20, 22}_2 ∧ b^{20, 22}_1 ∧ -b^{20, 22}_0 ∧ p_440) -> break c in CNF: c b^{20, 22}_2 ∨ -b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ -p_440 ∨ break c in DIMACS: 13619 -13620 13621 -440 1162 0 c 2-1 --> 1 c (-b^{20, 22}_2 ∧ b^{20, 22}_1 ∧ -b^{20, 22}_0 ∧ -p_440) -> (-b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ b^{20, 23}_0) c in CNF: c b^{20, 22}_2 ∨ -b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ p_440 ∨ -b^{20, 23}_2 c b^{20, 22}_2 ∨ -b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ p_440 ∨ -b^{20, 23}_1 c b^{20, 22}_2 ∨ -b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ p_440 ∨ b^{20, 23}_0 c in DIMACS: 13619 -13620 13621 440 -13622 0 13619 -13620 13621 440 -13623 0 13619 -13620 13621 440 13624 0 c 1-1 --> 0 c (-b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ b^{20, 22}_0 ∧ -p_440) -> (-b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ -b^{20, 23}_0) c in CNF: c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ p_440 ∨ -b^{20, 23}_2 c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ p_440 ∨ -b^{20, 23}_1 c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ p_440 ∨ -b^{20, 23}_0 c in DIMACS: 13619 13620 -13621 440 -13622 0 13619 13620 -13621 440 -13623 0 13619 13620 -13621 440 -13624 0 c 0-1 --> -1 c (-b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ -b^{20, 22}_0 ∧ -p_440) -> ( b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ b^{20, 23}_0) c in CNF: c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ p_440 ∨ b^{20, 23}_2 c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ p_440 ∨ -b^{20, 23}_1 c b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ p_440 ∨ b^{20, 23}_0 c in DIMACS: 13619 13620 13621 440 13622 0 13619 13620 13621 440 -13623 0 13619 13620 13621 440 13624 0 c -1-1 --> -2 c ( b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ b^{20, 22}_0 ∧ -p_440) -> ( b^{20, 23}_2 ∧ b^{20, 23}_1 ∧ -b^{20, 23}_0) c in CNF: c -b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ p_440 ∨ b^{20, 23}_2 c -b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ p_440 ∨ b^{20, 23}_1 c -b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ p_440 ∨ -b^{20, 23}_0 c in DIMACS: -13619 13620 -13621 440 13622 0 -13619 13620 -13621 440 13623 0 -13619 13620 -13621 440 -13624 0 c -2-1 --> break c ( b^{20, 22}_2 ∧ b^{20, 22}_1 ∧ -b^{20, 22}_0 ∧ -p_440) -> break c in CNF: c -b^{20, 22}_2 ∨ -b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ p_440 ∨ break c in DIMACS: -13619 -13620 13621 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 22}_2 ∧ -b^{20, 22}_1 ∧ -b^{20, 22}_0 ∧ true) c in CNF: c -b^{20, 22}_2 ∨ b^{20, 22}_1 ∨ b^{20, 22}_0 ∨ false c in DIMACS: -13619 13620 13621 0 c 3 does not represent an automaton state. c -(-b^{20, 22}_2 ∧ b^{20, 22}_1 ∧ b^{20, 22}_0 ∧ true) c in CNF: c b^{20, 22}_2 ∨ -b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ false c in DIMACS: 13619 -13620 -13621 0 c -3 does not represent an automaton state. c -( b^{20, 22}_2 ∧ b^{20, 22}_1 ∧ b^{20, 22}_0 ∧ true) c in CNF: c -b^{20, 22}_2 ∨ -b^{20, 22}_1 ∨ -b^{20, 22}_0 ∨ false c in DIMACS: -13619 -13620 -13621 0 c i = 23 c -2+1 --> -1 c ( b^{20, 23}_2 ∧ b^{20, 23}_1 ∧ -b^{20, 23}_0 ∧ p_460) -> ( b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ b^{20, 24}_0) c in CNF: c -b^{20, 23}_2 ∨ -b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ -p_460 ∨ b^{20, 24}_2 c -b^{20, 23}_2 ∨ -b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ -p_460 ∨ -b^{20, 24}_1 c -b^{20, 23}_2 ∨ -b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ -p_460 ∨ b^{20, 24}_0 c in DIMACS: -13622 -13623 13624 -460 13625 0 -13622 -13623 13624 -460 -13626 0 -13622 -13623 13624 -460 13627 0 c -1+1 --> 0 c ( b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ b^{20, 23}_0 ∧ p_460) -> (-b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ -b^{20, 24}_0) c in CNF: c -b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ -p_460 ∨ -b^{20, 24}_2 c -b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ -p_460 ∨ -b^{20, 24}_1 c -b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ -p_460 ∨ -b^{20, 24}_0 c in DIMACS: -13622 13623 -13624 -460 -13625 0 -13622 13623 -13624 -460 -13626 0 -13622 13623 -13624 -460 -13627 0 c 0+1 --> 1 c (-b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ -b^{20, 23}_0 ∧ p_460) -> (-b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ b^{20, 24}_0) c in CNF: c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ -p_460 ∨ -b^{20, 24}_2 c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ -p_460 ∨ -b^{20, 24}_1 c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ -p_460 ∨ b^{20, 24}_0 c in DIMACS: 13622 13623 13624 -460 -13625 0 13622 13623 13624 -460 -13626 0 13622 13623 13624 -460 13627 0 c 1+1 --> 2 c (-b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ b^{20, 23}_0 ∧ p_460) -> (-b^{20, 24}_2 ∧ b^{20, 24}_1 ∧ -b^{20, 24}_0) c in CNF: c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ -p_460 ∨ -b^{20, 24}_2 c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ -p_460 ∨ b^{20, 24}_1 c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ -p_460 ∨ -b^{20, 24}_0 c in DIMACS: 13622 13623 -13624 -460 -13625 0 13622 13623 -13624 -460 13626 0 13622 13623 -13624 -460 -13627 0 c 2+1 --> break c (-b^{20, 23}_2 ∧ b^{20, 23}_1 ∧ -b^{20, 23}_0 ∧ p_460) -> break c in CNF: c b^{20, 23}_2 ∨ -b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ -p_460 ∨ break c in DIMACS: 13622 -13623 13624 -460 1162 0 c 2-1 --> 1 c (-b^{20, 23}_2 ∧ b^{20, 23}_1 ∧ -b^{20, 23}_0 ∧ -p_460) -> (-b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ b^{20, 24}_0) c in CNF: c b^{20, 23}_2 ∨ -b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ p_460 ∨ -b^{20, 24}_2 c b^{20, 23}_2 ∨ -b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ p_460 ∨ -b^{20, 24}_1 c b^{20, 23}_2 ∨ -b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ p_460 ∨ b^{20, 24}_0 c in DIMACS: 13622 -13623 13624 460 -13625 0 13622 -13623 13624 460 -13626 0 13622 -13623 13624 460 13627 0 c 1-1 --> 0 c (-b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ b^{20, 23}_0 ∧ -p_460) -> (-b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ -b^{20, 24}_0) c in CNF: c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ p_460 ∨ -b^{20, 24}_2 c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ p_460 ∨ -b^{20, 24}_1 c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ p_460 ∨ -b^{20, 24}_0 c in DIMACS: 13622 13623 -13624 460 -13625 0 13622 13623 -13624 460 -13626 0 13622 13623 -13624 460 -13627 0 c 0-1 --> -1 c (-b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ -b^{20, 23}_0 ∧ -p_460) -> ( b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ b^{20, 24}_0) c in CNF: c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ p_460 ∨ b^{20, 24}_2 c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ p_460 ∨ -b^{20, 24}_1 c b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ p_460 ∨ b^{20, 24}_0 c in DIMACS: 13622 13623 13624 460 13625 0 13622 13623 13624 460 -13626 0 13622 13623 13624 460 13627 0 c -1-1 --> -2 c ( b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ b^{20, 23}_0 ∧ -p_460) -> ( b^{20, 24}_2 ∧ b^{20, 24}_1 ∧ -b^{20, 24}_0) c in CNF: c -b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ p_460 ∨ b^{20, 24}_2 c -b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ p_460 ∨ b^{20, 24}_1 c -b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ p_460 ∨ -b^{20, 24}_0 c in DIMACS: -13622 13623 -13624 460 13625 0 -13622 13623 -13624 460 13626 0 -13622 13623 -13624 460 -13627 0 c -2-1 --> break c ( b^{20, 23}_2 ∧ b^{20, 23}_1 ∧ -b^{20, 23}_0 ∧ -p_460) -> break c in CNF: c -b^{20, 23}_2 ∨ -b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ p_460 ∨ break c in DIMACS: -13622 -13623 13624 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 23}_2 ∧ -b^{20, 23}_1 ∧ -b^{20, 23}_0 ∧ true) c in CNF: c -b^{20, 23}_2 ∨ b^{20, 23}_1 ∨ b^{20, 23}_0 ∨ false c in DIMACS: -13622 13623 13624 0 c 3 does not represent an automaton state. c -(-b^{20, 23}_2 ∧ b^{20, 23}_1 ∧ b^{20, 23}_0 ∧ true) c in CNF: c b^{20, 23}_2 ∨ -b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ false c in DIMACS: 13622 -13623 -13624 0 c -3 does not represent an automaton state. c -( b^{20, 23}_2 ∧ b^{20, 23}_1 ∧ b^{20, 23}_0 ∧ true) c in CNF: c -b^{20, 23}_2 ∨ -b^{20, 23}_1 ∨ -b^{20, 23}_0 ∨ false c in DIMACS: -13622 -13623 -13624 0 c i = 24 c -2+1 --> -1 c ( b^{20, 24}_2 ∧ b^{20, 24}_1 ∧ -b^{20, 24}_0 ∧ p_480) -> ( b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ b^{20, 25}_0) c in CNF: c -b^{20, 24}_2 ∨ -b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ -p_480 ∨ b^{20, 25}_2 c -b^{20, 24}_2 ∨ -b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ -p_480 ∨ -b^{20, 25}_1 c -b^{20, 24}_2 ∨ -b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ -p_480 ∨ b^{20, 25}_0 c in DIMACS: -13625 -13626 13627 -480 13628 0 -13625 -13626 13627 -480 -13629 0 -13625 -13626 13627 -480 13630 0 c -1+1 --> 0 c ( b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ b^{20, 24}_0 ∧ p_480) -> (-b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ -b^{20, 25}_0) c in CNF: c -b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ -p_480 ∨ -b^{20, 25}_2 c -b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ -p_480 ∨ -b^{20, 25}_1 c -b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ -p_480 ∨ -b^{20, 25}_0 c in DIMACS: -13625 13626 -13627 -480 -13628 0 -13625 13626 -13627 -480 -13629 0 -13625 13626 -13627 -480 -13630 0 c 0+1 --> 1 c (-b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ -b^{20, 24}_0 ∧ p_480) -> (-b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ b^{20, 25}_0) c in CNF: c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ -p_480 ∨ -b^{20, 25}_2 c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ -p_480 ∨ -b^{20, 25}_1 c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ -p_480 ∨ b^{20, 25}_0 c in DIMACS: 13625 13626 13627 -480 -13628 0 13625 13626 13627 -480 -13629 0 13625 13626 13627 -480 13630 0 c 1+1 --> 2 c (-b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ b^{20, 24}_0 ∧ p_480) -> (-b^{20, 25}_2 ∧ b^{20, 25}_1 ∧ -b^{20, 25}_0) c in CNF: c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ -p_480 ∨ -b^{20, 25}_2 c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ -p_480 ∨ b^{20, 25}_1 c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ -p_480 ∨ -b^{20, 25}_0 c in DIMACS: 13625 13626 -13627 -480 -13628 0 13625 13626 -13627 -480 13629 0 13625 13626 -13627 -480 -13630 0 c 2+1 --> break c (-b^{20, 24}_2 ∧ b^{20, 24}_1 ∧ -b^{20, 24}_0 ∧ p_480) -> break c in CNF: c b^{20, 24}_2 ∨ -b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ -p_480 ∨ break c in DIMACS: 13625 -13626 13627 -480 1162 0 c 2-1 --> 1 c (-b^{20, 24}_2 ∧ b^{20, 24}_1 ∧ -b^{20, 24}_0 ∧ -p_480) -> (-b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ b^{20, 25}_0) c in CNF: c b^{20, 24}_2 ∨ -b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ p_480 ∨ -b^{20, 25}_2 c b^{20, 24}_2 ∨ -b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ p_480 ∨ -b^{20, 25}_1 c b^{20, 24}_2 ∨ -b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ p_480 ∨ b^{20, 25}_0 c in DIMACS: 13625 -13626 13627 480 -13628 0 13625 -13626 13627 480 -13629 0 13625 -13626 13627 480 13630 0 c 1-1 --> 0 c (-b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ b^{20, 24}_0 ∧ -p_480) -> (-b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ -b^{20, 25}_0) c in CNF: c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ p_480 ∨ -b^{20, 25}_2 c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ p_480 ∨ -b^{20, 25}_1 c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ p_480 ∨ -b^{20, 25}_0 c in DIMACS: 13625 13626 -13627 480 -13628 0 13625 13626 -13627 480 -13629 0 13625 13626 -13627 480 -13630 0 c 0-1 --> -1 c (-b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ -b^{20, 24}_0 ∧ -p_480) -> ( b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ b^{20, 25}_0) c in CNF: c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ p_480 ∨ b^{20, 25}_2 c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ p_480 ∨ -b^{20, 25}_1 c b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ p_480 ∨ b^{20, 25}_0 c in DIMACS: 13625 13626 13627 480 13628 0 13625 13626 13627 480 -13629 0 13625 13626 13627 480 13630 0 c -1-1 --> -2 c ( b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ b^{20, 24}_0 ∧ -p_480) -> ( b^{20, 25}_2 ∧ b^{20, 25}_1 ∧ -b^{20, 25}_0) c in CNF: c -b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ p_480 ∨ b^{20, 25}_2 c -b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ p_480 ∨ b^{20, 25}_1 c -b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ p_480 ∨ -b^{20, 25}_0 c in DIMACS: -13625 13626 -13627 480 13628 0 -13625 13626 -13627 480 13629 0 -13625 13626 -13627 480 -13630 0 c -2-1 --> break c ( b^{20, 24}_2 ∧ b^{20, 24}_1 ∧ -b^{20, 24}_0 ∧ -p_480) -> break c in CNF: c -b^{20, 24}_2 ∨ -b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ p_480 ∨ break c in DIMACS: -13625 -13626 13627 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 24}_2 ∧ -b^{20, 24}_1 ∧ -b^{20, 24}_0 ∧ true) c in CNF: c -b^{20, 24}_2 ∨ b^{20, 24}_1 ∨ b^{20, 24}_0 ∨ false c in DIMACS: -13625 13626 13627 0 c 3 does not represent an automaton state. c -(-b^{20, 24}_2 ∧ b^{20, 24}_1 ∧ b^{20, 24}_0 ∧ true) c in CNF: c b^{20, 24}_2 ∨ -b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ false c in DIMACS: 13625 -13626 -13627 0 c -3 does not represent an automaton state. c -( b^{20, 24}_2 ∧ b^{20, 24}_1 ∧ b^{20, 24}_0 ∧ true) c in CNF: c -b^{20, 24}_2 ∨ -b^{20, 24}_1 ∨ -b^{20, 24}_0 ∨ false c in DIMACS: -13625 -13626 -13627 0 c i = 25 c -2+1 --> -1 c ( b^{20, 25}_2 ∧ b^{20, 25}_1 ∧ -b^{20, 25}_0 ∧ p_500) -> ( b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ b^{20, 26}_0) c in CNF: c -b^{20, 25}_2 ∨ -b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ -p_500 ∨ b^{20, 26}_2 c -b^{20, 25}_2 ∨ -b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ -p_500 ∨ -b^{20, 26}_1 c -b^{20, 25}_2 ∨ -b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ -p_500 ∨ b^{20, 26}_0 c in DIMACS: -13628 -13629 13630 -500 13631 0 -13628 -13629 13630 -500 -13632 0 -13628 -13629 13630 -500 13633 0 c -1+1 --> 0 c ( b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ b^{20, 25}_0 ∧ p_500) -> (-b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ -b^{20, 26}_0) c in CNF: c -b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ -p_500 ∨ -b^{20, 26}_2 c -b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ -p_500 ∨ -b^{20, 26}_1 c -b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ -p_500 ∨ -b^{20, 26}_0 c in DIMACS: -13628 13629 -13630 -500 -13631 0 -13628 13629 -13630 -500 -13632 0 -13628 13629 -13630 -500 -13633 0 c 0+1 --> 1 c (-b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ -b^{20, 25}_0 ∧ p_500) -> (-b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ b^{20, 26}_0) c in CNF: c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ -p_500 ∨ -b^{20, 26}_2 c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ -p_500 ∨ -b^{20, 26}_1 c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ -p_500 ∨ b^{20, 26}_0 c in DIMACS: 13628 13629 13630 -500 -13631 0 13628 13629 13630 -500 -13632 0 13628 13629 13630 -500 13633 0 c 1+1 --> 2 c (-b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ b^{20, 25}_0 ∧ p_500) -> (-b^{20, 26}_2 ∧ b^{20, 26}_1 ∧ -b^{20, 26}_0) c in CNF: c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ -p_500 ∨ -b^{20, 26}_2 c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ -p_500 ∨ b^{20, 26}_1 c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ -p_500 ∨ -b^{20, 26}_0 c in DIMACS: 13628 13629 -13630 -500 -13631 0 13628 13629 -13630 -500 13632 0 13628 13629 -13630 -500 -13633 0 c 2+1 --> break c (-b^{20, 25}_2 ∧ b^{20, 25}_1 ∧ -b^{20, 25}_0 ∧ p_500) -> break c in CNF: c b^{20, 25}_2 ∨ -b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ -p_500 ∨ break c in DIMACS: 13628 -13629 13630 -500 1162 0 c 2-1 --> 1 c (-b^{20, 25}_2 ∧ b^{20, 25}_1 ∧ -b^{20, 25}_0 ∧ -p_500) -> (-b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ b^{20, 26}_0) c in CNF: c b^{20, 25}_2 ∨ -b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ p_500 ∨ -b^{20, 26}_2 c b^{20, 25}_2 ∨ -b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ p_500 ∨ -b^{20, 26}_1 c b^{20, 25}_2 ∨ -b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ p_500 ∨ b^{20, 26}_0 c in DIMACS: 13628 -13629 13630 500 -13631 0 13628 -13629 13630 500 -13632 0 13628 -13629 13630 500 13633 0 c 1-1 --> 0 c (-b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ b^{20, 25}_0 ∧ -p_500) -> (-b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ -b^{20, 26}_0) c in CNF: c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ p_500 ∨ -b^{20, 26}_2 c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ p_500 ∨ -b^{20, 26}_1 c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ p_500 ∨ -b^{20, 26}_0 c in DIMACS: 13628 13629 -13630 500 -13631 0 13628 13629 -13630 500 -13632 0 13628 13629 -13630 500 -13633 0 c 0-1 --> -1 c (-b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ -b^{20, 25}_0 ∧ -p_500) -> ( b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ b^{20, 26}_0) c in CNF: c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ p_500 ∨ b^{20, 26}_2 c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ p_500 ∨ -b^{20, 26}_1 c b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ p_500 ∨ b^{20, 26}_0 c in DIMACS: 13628 13629 13630 500 13631 0 13628 13629 13630 500 -13632 0 13628 13629 13630 500 13633 0 c -1-1 --> -2 c ( b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ b^{20, 25}_0 ∧ -p_500) -> ( b^{20, 26}_2 ∧ b^{20, 26}_1 ∧ -b^{20, 26}_0) c in CNF: c -b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ p_500 ∨ b^{20, 26}_2 c -b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ p_500 ∨ b^{20, 26}_1 c -b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ p_500 ∨ -b^{20, 26}_0 c in DIMACS: -13628 13629 -13630 500 13631 0 -13628 13629 -13630 500 13632 0 -13628 13629 -13630 500 -13633 0 c -2-1 --> break c ( b^{20, 25}_2 ∧ b^{20, 25}_1 ∧ -b^{20, 25}_0 ∧ -p_500) -> break c in CNF: c -b^{20, 25}_2 ∨ -b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ p_500 ∨ break c in DIMACS: -13628 -13629 13630 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 25}_2 ∧ -b^{20, 25}_1 ∧ -b^{20, 25}_0 ∧ true) c in CNF: c -b^{20, 25}_2 ∨ b^{20, 25}_1 ∨ b^{20, 25}_0 ∨ false c in DIMACS: -13628 13629 13630 0 c 3 does not represent an automaton state. c -(-b^{20, 25}_2 ∧ b^{20, 25}_1 ∧ b^{20, 25}_0 ∧ true) c in CNF: c b^{20, 25}_2 ∨ -b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ false c in DIMACS: 13628 -13629 -13630 0 c -3 does not represent an automaton state. c -( b^{20, 25}_2 ∧ b^{20, 25}_1 ∧ b^{20, 25}_0 ∧ true) c in CNF: c -b^{20, 25}_2 ∨ -b^{20, 25}_1 ∨ -b^{20, 25}_0 ∨ false c in DIMACS: -13628 -13629 -13630 0 c i = 26 c -2+1 --> -1 c ( b^{20, 26}_2 ∧ b^{20, 26}_1 ∧ -b^{20, 26}_0 ∧ p_520) -> ( b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ b^{20, 27}_0) c in CNF: c -b^{20, 26}_2 ∨ -b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ -p_520 ∨ b^{20, 27}_2 c -b^{20, 26}_2 ∨ -b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ -p_520 ∨ -b^{20, 27}_1 c -b^{20, 26}_2 ∨ -b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ -p_520 ∨ b^{20, 27}_0 c in DIMACS: -13631 -13632 13633 -520 13634 0 -13631 -13632 13633 -520 -13635 0 -13631 -13632 13633 -520 13636 0 c -1+1 --> 0 c ( b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ b^{20, 26}_0 ∧ p_520) -> (-b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ -b^{20, 27}_0) c in CNF: c -b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ -p_520 ∨ -b^{20, 27}_2 c -b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ -p_520 ∨ -b^{20, 27}_1 c -b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ -p_520 ∨ -b^{20, 27}_0 c in DIMACS: -13631 13632 -13633 -520 -13634 0 -13631 13632 -13633 -520 -13635 0 -13631 13632 -13633 -520 -13636 0 c 0+1 --> 1 c (-b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ -b^{20, 26}_0 ∧ p_520) -> (-b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ b^{20, 27}_0) c in CNF: c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ -p_520 ∨ -b^{20, 27}_2 c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ -p_520 ∨ -b^{20, 27}_1 c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ -p_520 ∨ b^{20, 27}_0 c in DIMACS: 13631 13632 13633 -520 -13634 0 13631 13632 13633 -520 -13635 0 13631 13632 13633 -520 13636 0 c 1+1 --> 2 c (-b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ b^{20, 26}_0 ∧ p_520) -> (-b^{20, 27}_2 ∧ b^{20, 27}_1 ∧ -b^{20, 27}_0) c in CNF: c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ -p_520 ∨ -b^{20, 27}_2 c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ -p_520 ∨ b^{20, 27}_1 c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ -p_520 ∨ -b^{20, 27}_0 c in DIMACS: 13631 13632 -13633 -520 -13634 0 13631 13632 -13633 -520 13635 0 13631 13632 -13633 -520 -13636 0 c 2+1 --> break c (-b^{20, 26}_2 ∧ b^{20, 26}_1 ∧ -b^{20, 26}_0 ∧ p_520) -> break c in CNF: c b^{20, 26}_2 ∨ -b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ -p_520 ∨ break c in DIMACS: 13631 -13632 13633 -520 1162 0 c 2-1 --> 1 c (-b^{20, 26}_2 ∧ b^{20, 26}_1 ∧ -b^{20, 26}_0 ∧ -p_520) -> (-b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ b^{20, 27}_0) c in CNF: c b^{20, 26}_2 ∨ -b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ p_520 ∨ -b^{20, 27}_2 c b^{20, 26}_2 ∨ -b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ p_520 ∨ -b^{20, 27}_1 c b^{20, 26}_2 ∨ -b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ p_520 ∨ b^{20, 27}_0 c in DIMACS: 13631 -13632 13633 520 -13634 0 13631 -13632 13633 520 -13635 0 13631 -13632 13633 520 13636 0 c 1-1 --> 0 c (-b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ b^{20, 26}_0 ∧ -p_520) -> (-b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ -b^{20, 27}_0) c in CNF: c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ p_520 ∨ -b^{20, 27}_2 c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ p_520 ∨ -b^{20, 27}_1 c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ p_520 ∨ -b^{20, 27}_0 c in DIMACS: 13631 13632 -13633 520 -13634 0 13631 13632 -13633 520 -13635 0 13631 13632 -13633 520 -13636 0 c 0-1 --> -1 c (-b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ -b^{20, 26}_0 ∧ -p_520) -> ( b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ b^{20, 27}_0) c in CNF: c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ p_520 ∨ b^{20, 27}_2 c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ p_520 ∨ -b^{20, 27}_1 c b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ p_520 ∨ b^{20, 27}_0 c in DIMACS: 13631 13632 13633 520 13634 0 13631 13632 13633 520 -13635 0 13631 13632 13633 520 13636 0 c -1-1 --> -2 c ( b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ b^{20, 26}_0 ∧ -p_520) -> ( b^{20, 27}_2 ∧ b^{20, 27}_1 ∧ -b^{20, 27}_0) c in CNF: c -b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ p_520 ∨ b^{20, 27}_2 c -b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ p_520 ∨ b^{20, 27}_1 c -b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ p_520 ∨ -b^{20, 27}_0 c in DIMACS: -13631 13632 -13633 520 13634 0 -13631 13632 -13633 520 13635 0 -13631 13632 -13633 520 -13636 0 c -2-1 --> break c ( b^{20, 26}_2 ∧ b^{20, 26}_1 ∧ -b^{20, 26}_0 ∧ -p_520) -> break c in CNF: c -b^{20, 26}_2 ∨ -b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ p_520 ∨ break c in DIMACS: -13631 -13632 13633 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 26}_2 ∧ -b^{20, 26}_1 ∧ -b^{20, 26}_0 ∧ true) c in CNF: c -b^{20, 26}_2 ∨ b^{20, 26}_1 ∨ b^{20, 26}_0 ∨ false c in DIMACS: -13631 13632 13633 0 c 3 does not represent an automaton state. c -(-b^{20, 26}_2 ∧ b^{20, 26}_1 ∧ b^{20, 26}_0 ∧ true) c in CNF: c b^{20, 26}_2 ∨ -b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ false c in DIMACS: 13631 -13632 -13633 0 c -3 does not represent an automaton state. c -( b^{20, 26}_2 ∧ b^{20, 26}_1 ∧ b^{20, 26}_0 ∧ true) c in CNF: c -b^{20, 26}_2 ∨ -b^{20, 26}_1 ∨ -b^{20, 26}_0 ∨ false c in DIMACS: -13631 -13632 -13633 0 c i = 27 c -2+1 --> -1 c ( b^{20, 27}_2 ∧ b^{20, 27}_1 ∧ -b^{20, 27}_0 ∧ p_540) -> ( b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ b^{20, 28}_0) c in CNF: c -b^{20, 27}_2 ∨ -b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ -p_540 ∨ b^{20, 28}_2 c -b^{20, 27}_2 ∨ -b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ -p_540 ∨ -b^{20, 28}_1 c -b^{20, 27}_2 ∨ -b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ -p_540 ∨ b^{20, 28}_0 c in DIMACS: -13634 -13635 13636 -540 13637 0 -13634 -13635 13636 -540 -13638 0 -13634 -13635 13636 -540 13639 0 c -1+1 --> 0 c ( b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ b^{20, 27}_0 ∧ p_540) -> (-b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ -b^{20, 28}_0) c in CNF: c -b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ -p_540 ∨ -b^{20, 28}_2 c -b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ -p_540 ∨ -b^{20, 28}_1 c -b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ -p_540 ∨ -b^{20, 28}_0 c in DIMACS: -13634 13635 -13636 -540 -13637 0 -13634 13635 -13636 -540 -13638 0 -13634 13635 -13636 -540 -13639 0 c 0+1 --> 1 c (-b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ -b^{20, 27}_0 ∧ p_540) -> (-b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ b^{20, 28}_0) c in CNF: c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ -p_540 ∨ -b^{20, 28}_2 c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ -p_540 ∨ -b^{20, 28}_1 c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ -p_540 ∨ b^{20, 28}_0 c in DIMACS: 13634 13635 13636 -540 -13637 0 13634 13635 13636 -540 -13638 0 13634 13635 13636 -540 13639 0 c 1+1 --> 2 c (-b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ b^{20, 27}_0 ∧ p_540) -> (-b^{20, 28}_2 ∧ b^{20, 28}_1 ∧ -b^{20, 28}_0) c in CNF: c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ -p_540 ∨ -b^{20, 28}_2 c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ -p_540 ∨ b^{20, 28}_1 c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ -p_540 ∨ -b^{20, 28}_0 c in DIMACS: 13634 13635 -13636 -540 -13637 0 13634 13635 -13636 -540 13638 0 13634 13635 -13636 -540 -13639 0 c 2+1 --> break c (-b^{20, 27}_2 ∧ b^{20, 27}_1 ∧ -b^{20, 27}_0 ∧ p_540) -> break c in CNF: c b^{20, 27}_2 ∨ -b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ -p_540 ∨ break c in DIMACS: 13634 -13635 13636 -540 1162 0 c 2-1 --> 1 c (-b^{20, 27}_2 ∧ b^{20, 27}_1 ∧ -b^{20, 27}_0 ∧ -p_540) -> (-b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ b^{20, 28}_0) c in CNF: c b^{20, 27}_2 ∨ -b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ p_540 ∨ -b^{20, 28}_2 c b^{20, 27}_2 ∨ -b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ p_540 ∨ -b^{20, 28}_1 c b^{20, 27}_2 ∨ -b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ p_540 ∨ b^{20, 28}_0 c in DIMACS: 13634 -13635 13636 540 -13637 0 13634 -13635 13636 540 -13638 0 13634 -13635 13636 540 13639 0 c 1-1 --> 0 c (-b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ b^{20, 27}_0 ∧ -p_540) -> (-b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ -b^{20, 28}_0) c in CNF: c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ p_540 ∨ -b^{20, 28}_2 c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ p_540 ∨ -b^{20, 28}_1 c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ p_540 ∨ -b^{20, 28}_0 c in DIMACS: 13634 13635 -13636 540 -13637 0 13634 13635 -13636 540 -13638 0 13634 13635 -13636 540 -13639 0 c 0-1 --> -1 c (-b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ -b^{20, 27}_0 ∧ -p_540) -> ( b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ b^{20, 28}_0) c in CNF: c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ p_540 ∨ b^{20, 28}_2 c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ p_540 ∨ -b^{20, 28}_1 c b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ p_540 ∨ b^{20, 28}_0 c in DIMACS: 13634 13635 13636 540 13637 0 13634 13635 13636 540 -13638 0 13634 13635 13636 540 13639 0 c -1-1 --> -2 c ( b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ b^{20, 27}_0 ∧ -p_540) -> ( b^{20, 28}_2 ∧ b^{20, 28}_1 ∧ -b^{20, 28}_0) c in CNF: c -b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ p_540 ∨ b^{20, 28}_2 c -b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ p_540 ∨ b^{20, 28}_1 c -b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ p_540 ∨ -b^{20, 28}_0 c in DIMACS: -13634 13635 -13636 540 13637 0 -13634 13635 -13636 540 13638 0 -13634 13635 -13636 540 -13639 0 c -2-1 --> break c ( b^{20, 27}_2 ∧ b^{20, 27}_1 ∧ -b^{20, 27}_0 ∧ -p_540) -> break c in CNF: c -b^{20, 27}_2 ∨ -b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ p_540 ∨ break c in DIMACS: -13634 -13635 13636 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 27}_2 ∧ -b^{20, 27}_1 ∧ -b^{20, 27}_0 ∧ true) c in CNF: c -b^{20, 27}_2 ∨ b^{20, 27}_1 ∨ b^{20, 27}_0 ∨ false c in DIMACS: -13634 13635 13636 0 c 3 does not represent an automaton state. c -(-b^{20, 27}_2 ∧ b^{20, 27}_1 ∧ b^{20, 27}_0 ∧ true) c in CNF: c b^{20, 27}_2 ∨ -b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ false c in DIMACS: 13634 -13635 -13636 0 c -3 does not represent an automaton state. c -( b^{20, 27}_2 ∧ b^{20, 27}_1 ∧ b^{20, 27}_0 ∧ true) c in CNF: c -b^{20, 27}_2 ∨ -b^{20, 27}_1 ∨ -b^{20, 27}_0 ∨ false c in DIMACS: -13634 -13635 -13636 0 c i = 28 c -2+1 --> -1 c ( b^{20, 28}_2 ∧ b^{20, 28}_1 ∧ -b^{20, 28}_0 ∧ p_560) -> ( b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ b^{20, 29}_0) c in CNF: c -b^{20, 28}_2 ∨ -b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ -p_560 ∨ b^{20, 29}_2 c -b^{20, 28}_2 ∨ -b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ -p_560 ∨ -b^{20, 29}_1 c -b^{20, 28}_2 ∨ -b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ -p_560 ∨ b^{20, 29}_0 c in DIMACS: -13637 -13638 13639 -560 13640 0 -13637 -13638 13639 -560 -13641 0 -13637 -13638 13639 -560 13642 0 c -1+1 --> 0 c ( b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ b^{20, 28}_0 ∧ p_560) -> (-b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ -b^{20, 29}_0) c in CNF: c -b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ -p_560 ∨ -b^{20, 29}_2 c -b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ -p_560 ∨ -b^{20, 29}_1 c -b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ -p_560 ∨ -b^{20, 29}_0 c in DIMACS: -13637 13638 -13639 -560 -13640 0 -13637 13638 -13639 -560 -13641 0 -13637 13638 -13639 -560 -13642 0 c 0+1 --> 1 c (-b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ -b^{20, 28}_0 ∧ p_560) -> (-b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ b^{20, 29}_0) c in CNF: c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ -p_560 ∨ -b^{20, 29}_2 c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ -p_560 ∨ -b^{20, 29}_1 c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ -p_560 ∨ b^{20, 29}_0 c in DIMACS: 13637 13638 13639 -560 -13640 0 13637 13638 13639 -560 -13641 0 13637 13638 13639 -560 13642 0 c 1+1 --> 2 c (-b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ b^{20, 28}_0 ∧ p_560) -> (-b^{20, 29}_2 ∧ b^{20, 29}_1 ∧ -b^{20, 29}_0) c in CNF: c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ -p_560 ∨ -b^{20, 29}_2 c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ -p_560 ∨ b^{20, 29}_1 c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ -p_560 ∨ -b^{20, 29}_0 c in DIMACS: 13637 13638 -13639 -560 -13640 0 13637 13638 -13639 -560 13641 0 13637 13638 -13639 -560 -13642 0 c 2+1 --> break c (-b^{20, 28}_2 ∧ b^{20, 28}_1 ∧ -b^{20, 28}_0 ∧ p_560) -> break c in CNF: c b^{20, 28}_2 ∨ -b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ -p_560 ∨ break c in DIMACS: 13637 -13638 13639 -560 1162 0 c 2-1 --> 1 c (-b^{20, 28}_2 ∧ b^{20, 28}_1 ∧ -b^{20, 28}_0 ∧ -p_560) -> (-b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ b^{20, 29}_0) c in CNF: c b^{20, 28}_2 ∨ -b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ p_560 ∨ -b^{20, 29}_2 c b^{20, 28}_2 ∨ -b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ p_560 ∨ -b^{20, 29}_1 c b^{20, 28}_2 ∨ -b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ p_560 ∨ b^{20, 29}_0 c in DIMACS: 13637 -13638 13639 560 -13640 0 13637 -13638 13639 560 -13641 0 13637 -13638 13639 560 13642 0 c 1-1 --> 0 c (-b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ b^{20, 28}_0 ∧ -p_560) -> (-b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ -b^{20, 29}_0) c in CNF: c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ p_560 ∨ -b^{20, 29}_2 c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ p_560 ∨ -b^{20, 29}_1 c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ p_560 ∨ -b^{20, 29}_0 c in DIMACS: 13637 13638 -13639 560 -13640 0 13637 13638 -13639 560 -13641 0 13637 13638 -13639 560 -13642 0 c 0-1 --> -1 c (-b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ -b^{20, 28}_0 ∧ -p_560) -> ( b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ b^{20, 29}_0) c in CNF: c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ p_560 ∨ b^{20, 29}_2 c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ p_560 ∨ -b^{20, 29}_1 c b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ p_560 ∨ b^{20, 29}_0 c in DIMACS: 13637 13638 13639 560 13640 0 13637 13638 13639 560 -13641 0 13637 13638 13639 560 13642 0 c -1-1 --> -2 c ( b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ b^{20, 28}_0 ∧ -p_560) -> ( b^{20, 29}_2 ∧ b^{20, 29}_1 ∧ -b^{20, 29}_0) c in CNF: c -b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ p_560 ∨ b^{20, 29}_2 c -b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ p_560 ∨ b^{20, 29}_1 c -b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ p_560 ∨ -b^{20, 29}_0 c in DIMACS: -13637 13638 -13639 560 13640 0 -13637 13638 -13639 560 13641 0 -13637 13638 -13639 560 -13642 0 c -2-1 --> break c ( b^{20, 28}_2 ∧ b^{20, 28}_1 ∧ -b^{20, 28}_0 ∧ -p_560) -> break c in CNF: c -b^{20, 28}_2 ∨ -b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ p_560 ∨ break c in DIMACS: -13637 -13638 13639 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 28}_2 ∧ -b^{20, 28}_1 ∧ -b^{20, 28}_0 ∧ true) c in CNF: c -b^{20, 28}_2 ∨ b^{20, 28}_1 ∨ b^{20, 28}_0 ∨ false c in DIMACS: -13637 13638 13639 0 c 3 does not represent an automaton state. c -(-b^{20, 28}_2 ∧ b^{20, 28}_1 ∧ b^{20, 28}_0 ∧ true) c in CNF: c b^{20, 28}_2 ∨ -b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ false c in DIMACS: 13637 -13638 -13639 0 c -3 does not represent an automaton state. c -( b^{20, 28}_2 ∧ b^{20, 28}_1 ∧ b^{20, 28}_0 ∧ true) c in CNF: c -b^{20, 28}_2 ∨ -b^{20, 28}_1 ∨ -b^{20, 28}_0 ∨ false c in DIMACS: -13637 -13638 -13639 0 c i = 29 c -2+1 --> -1 c ( b^{20, 29}_2 ∧ b^{20, 29}_1 ∧ -b^{20, 29}_0 ∧ p_580) -> ( b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ b^{20, 30}_0) c in CNF: c -b^{20, 29}_2 ∨ -b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ -p_580 ∨ b^{20, 30}_2 c -b^{20, 29}_2 ∨ -b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ -p_580 ∨ -b^{20, 30}_1 c -b^{20, 29}_2 ∨ -b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ -p_580 ∨ b^{20, 30}_0 c in DIMACS: -13640 -13641 13642 -580 13643 0 -13640 -13641 13642 -580 -13644 0 -13640 -13641 13642 -580 13645 0 c -1+1 --> 0 c ( b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ b^{20, 29}_0 ∧ p_580) -> (-b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ -b^{20, 30}_0) c in CNF: c -b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ -p_580 ∨ -b^{20, 30}_2 c -b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ -p_580 ∨ -b^{20, 30}_1 c -b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ -p_580 ∨ -b^{20, 30}_0 c in DIMACS: -13640 13641 -13642 -580 -13643 0 -13640 13641 -13642 -580 -13644 0 -13640 13641 -13642 -580 -13645 0 c 0+1 --> 1 c (-b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ -b^{20, 29}_0 ∧ p_580) -> (-b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ b^{20, 30}_0) c in CNF: c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ -p_580 ∨ -b^{20, 30}_2 c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ -p_580 ∨ -b^{20, 30}_1 c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ -p_580 ∨ b^{20, 30}_0 c in DIMACS: 13640 13641 13642 -580 -13643 0 13640 13641 13642 -580 -13644 0 13640 13641 13642 -580 13645 0 c 1+1 --> 2 c (-b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ b^{20, 29}_0 ∧ p_580) -> (-b^{20, 30}_2 ∧ b^{20, 30}_1 ∧ -b^{20, 30}_0) c in CNF: c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ -p_580 ∨ -b^{20, 30}_2 c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ -p_580 ∨ b^{20, 30}_1 c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ -p_580 ∨ -b^{20, 30}_0 c in DIMACS: 13640 13641 -13642 -580 -13643 0 13640 13641 -13642 -580 13644 0 13640 13641 -13642 -580 -13645 0 c 2+1 --> break c (-b^{20, 29}_2 ∧ b^{20, 29}_1 ∧ -b^{20, 29}_0 ∧ p_580) -> break c in CNF: c b^{20, 29}_2 ∨ -b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ -p_580 ∨ break c in DIMACS: 13640 -13641 13642 -580 1162 0 c 2-1 --> 1 c (-b^{20, 29}_2 ∧ b^{20, 29}_1 ∧ -b^{20, 29}_0 ∧ -p_580) -> (-b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ b^{20, 30}_0) c in CNF: c b^{20, 29}_2 ∨ -b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ p_580 ∨ -b^{20, 30}_2 c b^{20, 29}_2 ∨ -b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ p_580 ∨ -b^{20, 30}_1 c b^{20, 29}_2 ∨ -b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ p_580 ∨ b^{20, 30}_0 c in DIMACS: 13640 -13641 13642 580 -13643 0 13640 -13641 13642 580 -13644 0 13640 -13641 13642 580 13645 0 c 1-1 --> 0 c (-b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ b^{20, 29}_0 ∧ -p_580) -> (-b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ -b^{20, 30}_0) c in CNF: c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ p_580 ∨ -b^{20, 30}_2 c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ p_580 ∨ -b^{20, 30}_1 c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ p_580 ∨ -b^{20, 30}_0 c in DIMACS: 13640 13641 -13642 580 -13643 0 13640 13641 -13642 580 -13644 0 13640 13641 -13642 580 -13645 0 c 0-1 --> -1 c (-b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ -b^{20, 29}_0 ∧ -p_580) -> ( b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ b^{20, 30}_0) c in CNF: c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ p_580 ∨ b^{20, 30}_2 c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ p_580 ∨ -b^{20, 30}_1 c b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ p_580 ∨ b^{20, 30}_0 c in DIMACS: 13640 13641 13642 580 13643 0 13640 13641 13642 580 -13644 0 13640 13641 13642 580 13645 0 c -1-1 --> -2 c ( b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ b^{20, 29}_0 ∧ -p_580) -> ( b^{20, 30}_2 ∧ b^{20, 30}_1 ∧ -b^{20, 30}_0) c in CNF: c -b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ p_580 ∨ b^{20, 30}_2 c -b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ p_580 ∨ b^{20, 30}_1 c -b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ p_580 ∨ -b^{20, 30}_0 c in DIMACS: -13640 13641 -13642 580 13643 0 -13640 13641 -13642 580 13644 0 -13640 13641 -13642 580 -13645 0 c -2-1 --> break c ( b^{20, 29}_2 ∧ b^{20, 29}_1 ∧ -b^{20, 29}_0 ∧ -p_580) -> break c in CNF: c -b^{20, 29}_2 ∨ -b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ p_580 ∨ break c in DIMACS: -13640 -13641 13642 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 29}_2 ∧ -b^{20, 29}_1 ∧ -b^{20, 29}_0 ∧ true) c in CNF: c -b^{20, 29}_2 ∨ b^{20, 29}_1 ∨ b^{20, 29}_0 ∨ false c in DIMACS: -13640 13641 13642 0 c 3 does not represent an automaton state. c -(-b^{20, 29}_2 ∧ b^{20, 29}_1 ∧ b^{20, 29}_0 ∧ true) c in CNF: c b^{20, 29}_2 ∨ -b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ false c in DIMACS: 13640 -13641 -13642 0 c -3 does not represent an automaton state. c -( b^{20, 29}_2 ∧ b^{20, 29}_1 ∧ b^{20, 29}_0 ∧ true) c in CNF: c -b^{20, 29}_2 ∨ -b^{20, 29}_1 ∨ -b^{20, 29}_0 ∨ false c in DIMACS: -13640 -13641 -13642 0 c i = 30 c -2+1 --> -1 c ( b^{20, 30}_2 ∧ b^{20, 30}_1 ∧ -b^{20, 30}_0 ∧ p_600) -> ( b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ b^{20, 31}_0) c in CNF: c -b^{20, 30}_2 ∨ -b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ -p_600 ∨ b^{20, 31}_2 c -b^{20, 30}_2 ∨ -b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ -p_600 ∨ -b^{20, 31}_1 c -b^{20, 30}_2 ∨ -b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ -p_600 ∨ b^{20, 31}_0 c in DIMACS: -13643 -13644 13645 -600 13646 0 -13643 -13644 13645 -600 -13647 0 -13643 -13644 13645 -600 13648 0 c -1+1 --> 0 c ( b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ b^{20, 30}_0 ∧ p_600) -> (-b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ -b^{20, 31}_0) c in CNF: c -b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ -p_600 ∨ -b^{20, 31}_2 c -b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ -p_600 ∨ -b^{20, 31}_1 c -b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ -p_600 ∨ -b^{20, 31}_0 c in DIMACS: -13643 13644 -13645 -600 -13646 0 -13643 13644 -13645 -600 -13647 0 -13643 13644 -13645 -600 -13648 0 c 0+1 --> 1 c (-b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ -b^{20, 30}_0 ∧ p_600) -> (-b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ b^{20, 31}_0) c in CNF: c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ -p_600 ∨ -b^{20, 31}_2 c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ -p_600 ∨ -b^{20, 31}_1 c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ -p_600 ∨ b^{20, 31}_0 c in DIMACS: 13643 13644 13645 -600 -13646 0 13643 13644 13645 -600 -13647 0 13643 13644 13645 -600 13648 0 c 1+1 --> 2 c (-b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ b^{20, 30}_0 ∧ p_600) -> (-b^{20, 31}_2 ∧ b^{20, 31}_1 ∧ -b^{20, 31}_0) c in CNF: c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ -p_600 ∨ -b^{20, 31}_2 c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ -p_600 ∨ b^{20, 31}_1 c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ -p_600 ∨ -b^{20, 31}_0 c in DIMACS: 13643 13644 -13645 -600 -13646 0 13643 13644 -13645 -600 13647 0 13643 13644 -13645 -600 -13648 0 c 2+1 --> break c (-b^{20, 30}_2 ∧ b^{20, 30}_1 ∧ -b^{20, 30}_0 ∧ p_600) -> break c in CNF: c b^{20, 30}_2 ∨ -b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ -p_600 ∨ break c in DIMACS: 13643 -13644 13645 -600 1162 0 c 2-1 --> 1 c (-b^{20, 30}_2 ∧ b^{20, 30}_1 ∧ -b^{20, 30}_0 ∧ -p_600) -> (-b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ b^{20, 31}_0) c in CNF: c b^{20, 30}_2 ∨ -b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ p_600 ∨ -b^{20, 31}_2 c b^{20, 30}_2 ∨ -b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ p_600 ∨ -b^{20, 31}_1 c b^{20, 30}_2 ∨ -b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ p_600 ∨ b^{20, 31}_0 c in DIMACS: 13643 -13644 13645 600 -13646 0 13643 -13644 13645 600 -13647 0 13643 -13644 13645 600 13648 0 c 1-1 --> 0 c (-b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ b^{20, 30}_0 ∧ -p_600) -> (-b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ -b^{20, 31}_0) c in CNF: c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ p_600 ∨ -b^{20, 31}_2 c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ p_600 ∨ -b^{20, 31}_1 c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ p_600 ∨ -b^{20, 31}_0 c in DIMACS: 13643 13644 -13645 600 -13646 0 13643 13644 -13645 600 -13647 0 13643 13644 -13645 600 -13648 0 c 0-1 --> -1 c (-b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ -b^{20, 30}_0 ∧ -p_600) -> ( b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ b^{20, 31}_0) c in CNF: c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ p_600 ∨ b^{20, 31}_2 c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ p_600 ∨ -b^{20, 31}_1 c b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ p_600 ∨ b^{20, 31}_0 c in DIMACS: 13643 13644 13645 600 13646 0 13643 13644 13645 600 -13647 0 13643 13644 13645 600 13648 0 c -1-1 --> -2 c ( b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ b^{20, 30}_0 ∧ -p_600) -> ( b^{20, 31}_2 ∧ b^{20, 31}_1 ∧ -b^{20, 31}_0) c in CNF: c -b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ p_600 ∨ b^{20, 31}_2 c -b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ p_600 ∨ b^{20, 31}_1 c -b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ p_600 ∨ -b^{20, 31}_0 c in DIMACS: -13643 13644 -13645 600 13646 0 -13643 13644 -13645 600 13647 0 -13643 13644 -13645 600 -13648 0 c -2-1 --> break c ( b^{20, 30}_2 ∧ b^{20, 30}_1 ∧ -b^{20, 30}_0 ∧ -p_600) -> break c in CNF: c -b^{20, 30}_2 ∨ -b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ p_600 ∨ break c in DIMACS: -13643 -13644 13645 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 30}_2 ∧ -b^{20, 30}_1 ∧ -b^{20, 30}_0 ∧ true) c in CNF: c -b^{20, 30}_2 ∨ b^{20, 30}_1 ∨ b^{20, 30}_0 ∨ false c in DIMACS: -13643 13644 13645 0 c 3 does not represent an automaton state. c -(-b^{20, 30}_2 ∧ b^{20, 30}_1 ∧ b^{20, 30}_0 ∧ true) c in CNF: c b^{20, 30}_2 ∨ -b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ false c in DIMACS: 13643 -13644 -13645 0 c -3 does not represent an automaton state. c -( b^{20, 30}_2 ∧ b^{20, 30}_1 ∧ b^{20, 30}_0 ∧ true) c in CNF: c -b^{20, 30}_2 ∨ -b^{20, 30}_1 ∨ -b^{20, 30}_0 ∨ false c in DIMACS: -13643 -13644 -13645 0 c i = 31 c -2+1 --> -1 c ( b^{20, 31}_2 ∧ b^{20, 31}_1 ∧ -b^{20, 31}_0 ∧ p_620) -> ( b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ b^{20, 32}_0) c in CNF: c -b^{20, 31}_2 ∨ -b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ -p_620 ∨ b^{20, 32}_2 c -b^{20, 31}_2 ∨ -b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ -p_620 ∨ -b^{20, 32}_1 c -b^{20, 31}_2 ∨ -b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ -p_620 ∨ b^{20, 32}_0 c in DIMACS: -13646 -13647 13648 -620 13649 0 -13646 -13647 13648 -620 -13650 0 -13646 -13647 13648 -620 13651 0 c -1+1 --> 0 c ( b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ b^{20, 31}_0 ∧ p_620) -> (-b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ -b^{20, 32}_0) c in CNF: c -b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ -p_620 ∨ -b^{20, 32}_2 c -b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ -p_620 ∨ -b^{20, 32}_1 c -b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ -p_620 ∨ -b^{20, 32}_0 c in DIMACS: -13646 13647 -13648 -620 -13649 0 -13646 13647 -13648 -620 -13650 0 -13646 13647 -13648 -620 -13651 0 c 0+1 --> 1 c (-b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ -b^{20, 31}_0 ∧ p_620) -> (-b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ b^{20, 32}_0) c in CNF: c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ -p_620 ∨ -b^{20, 32}_2 c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ -p_620 ∨ -b^{20, 32}_1 c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ -p_620 ∨ b^{20, 32}_0 c in DIMACS: 13646 13647 13648 -620 -13649 0 13646 13647 13648 -620 -13650 0 13646 13647 13648 -620 13651 0 c 1+1 --> 2 c (-b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ b^{20, 31}_0 ∧ p_620) -> (-b^{20, 32}_2 ∧ b^{20, 32}_1 ∧ -b^{20, 32}_0) c in CNF: c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ -p_620 ∨ -b^{20, 32}_2 c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ -p_620 ∨ b^{20, 32}_1 c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ -p_620 ∨ -b^{20, 32}_0 c in DIMACS: 13646 13647 -13648 -620 -13649 0 13646 13647 -13648 -620 13650 0 13646 13647 -13648 -620 -13651 0 c 2+1 --> break c (-b^{20, 31}_2 ∧ b^{20, 31}_1 ∧ -b^{20, 31}_0 ∧ p_620) -> break c in CNF: c b^{20, 31}_2 ∨ -b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ -p_620 ∨ break c in DIMACS: 13646 -13647 13648 -620 1162 0 c 2-1 --> 1 c (-b^{20, 31}_2 ∧ b^{20, 31}_1 ∧ -b^{20, 31}_0 ∧ -p_620) -> (-b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ b^{20, 32}_0) c in CNF: c b^{20, 31}_2 ∨ -b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ p_620 ∨ -b^{20, 32}_2 c b^{20, 31}_2 ∨ -b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ p_620 ∨ -b^{20, 32}_1 c b^{20, 31}_2 ∨ -b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ p_620 ∨ b^{20, 32}_0 c in DIMACS: 13646 -13647 13648 620 -13649 0 13646 -13647 13648 620 -13650 0 13646 -13647 13648 620 13651 0 c 1-1 --> 0 c (-b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ b^{20, 31}_0 ∧ -p_620) -> (-b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ -b^{20, 32}_0) c in CNF: c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ p_620 ∨ -b^{20, 32}_2 c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ p_620 ∨ -b^{20, 32}_1 c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ p_620 ∨ -b^{20, 32}_0 c in DIMACS: 13646 13647 -13648 620 -13649 0 13646 13647 -13648 620 -13650 0 13646 13647 -13648 620 -13651 0 c 0-1 --> -1 c (-b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ -b^{20, 31}_0 ∧ -p_620) -> ( b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ b^{20, 32}_0) c in CNF: c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ p_620 ∨ b^{20, 32}_2 c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ p_620 ∨ -b^{20, 32}_1 c b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ p_620 ∨ b^{20, 32}_0 c in DIMACS: 13646 13647 13648 620 13649 0 13646 13647 13648 620 -13650 0 13646 13647 13648 620 13651 0 c -1-1 --> -2 c ( b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ b^{20, 31}_0 ∧ -p_620) -> ( b^{20, 32}_2 ∧ b^{20, 32}_1 ∧ -b^{20, 32}_0) c in CNF: c -b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ p_620 ∨ b^{20, 32}_2 c -b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ p_620 ∨ b^{20, 32}_1 c -b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ p_620 ∨ -b^{20, 32}_0 c in DIMACS: -13646 13647 -13648 620 13649 0 -13646 13647 -13648 620 13650 0 -13646 13647 -13648 620 -13651 0 c -2-1 --> break c ( b^{20, 31}_2 ∧ b^{20, 31}_1 ∧ -b^{20, 31}_0 ∧ -p_620) -> break c in CNF: c -b^{20, 31}_2 ∨ -b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ p_620 ∨ break c in DIMACS: -13646 -13647 13648 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 31}_2 ∧ -b^{20, 31}_1 ∧ -b^{20, 31}_0 ∧ true) c in CNF: c -b^{20, 31}_2 ∨ b^{20, 31}_1 ∨ b^{20, 31}_0 ∨ false c in DIMACS: -13646 13647 13648 0 c 3 does not represent an automaton state. c -(-b^{20, 31}_2 ∧ b^{20, 31}_1 ∧ b^{20, 31}_0 ∧ true) c in CNF: c b^{20, 31}_2 ∨ -b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ false c in DIMACS: 13646 -13647 -13648 0 c -3 does not represent an automaton state. c -( b^{20, 31}_2 ∧ b^{20, 31}_1 ∧ b^{20, 31}_0 ∧ true) c in CNF: c -b^{20, 31}_2 ∨ -b^{20, 31}_1 ∨ -b^{20, 31}_0 ∨ false c in DIMACS: -13646 -13647 -13648 0 c i = 32 c -2+1 --> -1 c ( b^{20, 32}_2 ∧ b^{20, 32}_1 ∧ -b^{20, 32}_0 ∧ p_640) -> ( b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ b^{20, 33}_0) c in CNF: c -b^{20, 32}_2 ∨ -b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ -p_640 ∨ b^{20, 33}_2 c -b^{20, 32}_2 ∨ -b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ -p_640 ∨ -b^{20, 33}_1 c -b^{20, 32}_2 ∨ -b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ -p_640 ∨ b^{20, 33}_0 c in DIMACS: -13649 -13650 13651 -640 13652 0 -13649 -13650 13651 -640 -13653 0 -13649 -13650 13651 -640 13654 0 c -1+1 --> 0 c ( b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ b^{20, 32}_0 ∧ p_640) -> (-b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ -b^{20, 33}_0) c in CNF: c -b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ -p_640 ∨ -b^{20, 33}_2 c -b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ -p_640 ∨ -b^{20, 33}_1 c -b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ -p_640 ∨ -b^{20, 33}_0 c in DIMACS: -13649 13650 -13651 -640 -13652 0 -13649 13650 -13651 -640 -13653 0 -13649 13650 -13651 -640 -13654 0 c 0+1 --> 1 c (-b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ -b^{20, 32}_0 ∧ p_640) -> (-b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ b^{20, 33}_0) c in CNF: c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ -p_640 ∨ -b^{20, 33}_2 c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ -p_640 ∨ -b^{20, 33}_1 c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ -p_640 ∨ b^{20, 33}_0 c in DIMACS: 13649 13650 13651 -640 -13652 0 13649 13650 13651 -640 -13653 0 13649 13650 13651 -640 13654 0 c 1+1 --> 2 c (-b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ b^{20, 32}_0 ∧ p_640) -> (-b^{20, 33}_2 ∧ b^{20, 33}_1 ∧ -b^{20, 33}_0) c in CNF: c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ -p_640 ∨ -b^{20, 33}_2 c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ -p_640 ∨ b^{20, 33}_1 c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ -p_640 ∨ -b^{20, 33}_0 c in DIMACS: 13649 13650 -13651 -640 -13652 0 13649 13650 -13651 -640 13653 0 13649 13650 -13651 -640 -13654 0 c 2+1 --> break c (-b^{20, 32}_2 ∧ b^{20, 32}_1 ∧ -b^{20, 32}_0 ∧ p_640) -> break c in CNF: c b^{20, 32}_2 ∨ -b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ -p_640 ∨ break c in DIMACS: 13649 -13650 13651 -640 1162 0 c 2-1 --> 1 c (-b^{20, 32}_2 ∧ b^{20, 32}_1 ∧ -b^{20, 32}_0 ∧ -p_640) -> (-b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ b^{20, 33}_0) c in CNF: c b^{20, 32}_2 ∨ -b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ p_640 ∨ -b^{20, 33}_2 c b^{20, 32}_2 ∨ -b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ p_640 ∨ -b^{20, 33}_1 c b^{20, 32}_2 ∨ -b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ p_640 ∨ b^{20, 33}_0 c in DIMACS: 13649 -13650 13651 640 -13652 0 13649 -13650 13651 640 -13653 0 13649 -13650 13651 640 13654 0 c 1-1 --> 0 c (-b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ b^{20, 32}_0 ∧ -p_640) -> (-b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ -b^{20, 33}_0) c in CNF: c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ p_640 ∨ -b^{20, 33}_2 c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ p_640 ∨ -b^{20, 33}_1 c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ p_640 ∨ -b^{20, 33}_0 c in DIMACS: 13649 13650 -13651 640 -13652 0 13649 13650 -13651 640 -13653 0 13649 13650 -13651 640 -13654 0 c 0-1 --> -1 c (-b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ -b^{20, 32}_0 ∧ -p_640) -> ( b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ b^{20, 33}_0) c in CNF: c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ p_640 ∨ b^{20, 33}_2 c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ p_640 ∨ -b^{20, 33}_1 c b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ p_640 ∨ b^{20, 33}_0 c in DIMACS: 13649 13650 13651 640 13652 0 13649 13650 13651 640 -13653 0 13649 13650 13651 640 13654 0 c -1-1 --> -2 c ( b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ b^{20, 32}_0 ∧ -p_640) -> ( b^{20, 33}_2 ∧ b^{20, 33}_1 ∧ -b^{20, 33}_0) c in CNF: c -b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ p_640 ∨ b^{20, 33}_2 c -b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ p_640 ∨ b^{20, 33}_1 c -b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ p_640 ∨ -b^{20, 33}_0 c in DIMACS: -13649 13650 -13651 640 13652 0 -13649 13650 -13651 640 13653 0 -13649 13650 -13651 640 -13654 0 c -2-1 --> break c ( b^{20, 32}_2 ∧ b^{20, 32}_1 ∧ -b^{20, 32}_0 ∧ -p_640) -> break c in CNF: c -b^{20, 32}_2 ∨ -b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ p_640 ∨ break c in DIMACS: -13649 -13650 13651 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 32}_2 ∧ -b^{20, 32}_1 ∧ -b^{20, 32}_0 ∧ true) c in CNF: c -b^{20, 32}_2 ∨ b^{20, 32}_1 ∨ b^{20, 32}_0 ∨ false c in DIMACS: -13649 13650 13651 0 c 3 does not represent an automaton state. c -(-b^{20, 32}_2 ∧ b^{20, 32}_1 ∧ b^{20, 32}_0 ∧ true) c in CNF: c b^{20, 32}_2 ∨ -b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ false c in DIMACS: 13649 -13650 -13651 0 c -3 does not represent an automaton state. c -( b^{20, 32}_2 ∧ b^{20, 32}_1 ∧ b^{20, 32}_0 ∧ true) c in CNF: c -b^{20, 32}_2 ∨ -b^{20, 32}_1 ∨ -b^{20, 32}_0 ∨ false c in DIMACS: -13649 -13650 -13651 0 c i = 33 c -2+1 --> -1 c ( b^{20, 33}_2 ∧ b^{20, 33}_1 ∧ -b^{20, 33}_0 ∧ p_660) -> ( b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ b^{20, 34}_0) c in CNF: c -b^{20, 33}_2 ∨ -b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ -p_660 ∨ b^{20, 34}_2 c -b^{20, 33}_2 ∨ -b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ -p_660 ∨ -b^{20, 34}_1 c -b^{20, 33}_2 ∨ -b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ -p_660 ∨ b^{20, 34}_0 c in DIMACS: -13652 -13653 13654 -660 13655 0 -13652 -13653 13654 -660 -13656 0 -13652 -13653 13654 -660 13657 0 c -1+1 --> 0 c ( b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ b^{20, 33}_0 ∧ p_660) -> (-b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ -b^{20, 34}_0) c in CNF: c -b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ -p_660 ∨ -b^{20, 34}_2 c -b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ -p_660 ∨ -b^{20, 34}_1 c -b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ -p_660 ∨ -b^{20, 34}_0 c in DIMACS: -13652 13653 -13654 -660 -13655 0 -13652 13653 -13654 -660 -13656 0 -13652 13653 -13654 -660 -13657 0 c 0+1 --> 1 c (-b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ -b^{20, 33}_0 ∧ p_660) -> (-b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ b^{20, 34}_0) c in CNF: c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ -p_660 ∨ -b^{20, 34}_2 c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ -p_660 ∨ -b^{20, 34}_1 c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ -p_660 ∨ b^{20, 34}_0 c in DIMACS: 13652 13653 13654 -660 -13655 0 13652 13653 13654 -660 -13656 0 13652 13653 13654 -660 13657 0 c 1+1 --> 2 c (-b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ b^{20, 33}_0 ∧ p_660) -> (-b^{20, 34}_2 ∧ b^{20, 34}_1 ∧ -b^{20, 34}_0) c in CNF: c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ -p_660 ∨ -b^{20, 34}_2 c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ -p_660 ∨ b^{20, 34}_1 c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ -p_660 ∨ -b^{20, 34}_0 c in DIMACS: 13652 13653 -13654 -660 -13655 0 13652 13653 -13654 -660 13656 0 13652 13653 -13654 -660 -13657 0 c 2+1 --> break c (-b^{20, 33}_2 ∧ b^{20, 33}_1 ∧ -b^{20, 33}_0 ∧ p_660) -> break c in CNF: c b^{20, 33}_2 ∨ -b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ -p_660 ∨ break c in DIMACS: 13652 -13653 13654 -660 1162 0 c 2-1 --> 1 c (-b^{20, 33}_2 ∧ b^{20, 33}_1 ∧ -b^{20, 33}_0 ∧ -p_660) -> (-b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ b^{20, 34}_0) c in CNF: c b^{20, 33}_2 ∨ -b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ p_660 ∨ -b^{20, 34}_2 c b^{20, 33}_2 ∨ -b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ p_660 ∨ -b^{20, 34}_1 c b^{20, 33}_2 ∨ -b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ p_660 ∨ b^{20, 34}_0 c in DIMACS: 13652 -13653 13654 660 -13655 0 13652 -13653 13654 660 -13656 0 13652 -13653 13654 660 13657 0 c 1-1 --> 0 c (-b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ b^{20, 33}_0 ∧ -p_660) -> (-b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ -b^{20, 34}_0) c in CNF: c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ p_660 ∨ -b^{20, 34}_2 c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ p_660 ∨ -b^{20, 34}_1 c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ p_660 ∨ -b^{20, 34}_0 c in DIMACS: 13652 13653 -13654 660 -13655 0 13652 13653 -13654 660 -13656 0 13652 13653 -13654 660 -13657 0 c 0-1 --> -1 c (-b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ -b^{20, 33}_0 ∧ -p_660) -> ( b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ b^{20, 34}_0) c in CNF: c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ p_660 ∨ b^{20, 34}_2 c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ p_660 ∨ -b^{20, 34}_1 c b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ p_660 ∨ b^{20, 34}_0 c in DIMACS: 13652 13653 13654 660 13655 0 13652 13653 13654 660 -13656 0 13652 13653 13654 660 13657 0 c -1-1 --> -2 c ( b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ b^{20, 33}_0 ∧ -p_660) -> ( b^{20, 34}_2 ∧ b^{20, 34}_1 ∧ -b^{20, 34}_0) c in CNF: c -b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ p_660 ∨ b^{20, 34}_2 c -b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ p_660 ∨ b^{20, 34}_1 c -b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ p_660 ∨ -b^{20, 34}_0 c in DIMACS: -13652 13653 -13654 660 13655 0 -13652 13653 -13654 660 13656 0 -13652 13653 -13654 660 -13657 0 c -2-1 --> break c ( b^{20, 33}_2 ∧ b^{20, 33}_1 ∧ -b^{20, 33}_0 ∧ -p_660) -> break c in CNF: c -b^{20, 33}_2 ∨ -b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ p_660 ∨ break c in DIMACS: -13652 -13653 13654 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 33}_2 ∧ -b^{20, 33}_1 ∧ -b^{20, 33}_0 ∧ true) c in CNF: c -b^{20, 33}_2 ∨ b^{20, 33}_1 ∨ b^{20, 33}_0 ∨ false c in DIMACS: -13652 13653 13654 0 c 3 does not represent an automaton state. c -(-b^{20, 33}_2 ∧ b^{20, 33}_1 ∧ b^{20, 33}_0 ∧ true) c in CNF: c b^{20, 33}_2 ∨ -b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ false c in DIMACS: 13652 -13653 -13654 0 c -3 does not represent an automaton state. c -( b^{20, 33}_2 ∧ b^{20, 33}_1 ∧ b^{20, 33}_0 ∧ true) c in CNF: c -b^{20, 33}_2 ∨ -b^{20, 33}_1 ∨ -b^{20, 33}_0 ∨ false c in DIMACS: -13652 -13653 -13654 0 c i = 34 c -2+1 --> -1 c ( b^{20, 34}_2 ∧ b^{20, 34}_1 ∧ -b^{20, 34}_0 ∧ p_680) -> ( b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ b^{20, 35}_0) c in CNF: c -b^{20, 34}_2 ∨ -b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ -p_680 ∨ b^{20, 35}_2 c -b^{20, 34}_2 ∨ -b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ -p_680 ∨ -b^{20, 35}_1 c -b^{20, 34}_2 ∨ -b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ -p_680 ∨ b^{20, 35}_0 c in DIMACS: -13655 -13656 13657 -680 13658 0 -13655 -13656 13657 -680 -13659 0 -13655 -13656 13657 -680 13660 0 c -1+1 --> 0 c ( b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ b^{20, 34}_0 ∧ p_680) -> (-b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ -b^{20, 35}_0) c in CNF: c -b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ -p_680 ∨ -b^{20, 35}_2 c -b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ -p_680 ∨ -b^{20, 35}_1 c -b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ -p_680 ∨ -b^{20, 35}_0 c in DIMACS: -13655 13656 -13657 -680 -13658 0 -13655 13656 -13657 -680 -13659 0 -13655 13656 -13657 -680 -13660 0 c 0+1 --> 1 c (-b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ -b^{20, 34}_0 ∧ p_680) -> (-b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ b^{20, 35}_0) c in CNF: c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ -p_680 ∨ -b^{20, 35}_2 c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ -p_680 ∨ -b^{20, 35}_1 c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ -p_680 ∨ b^{20, 35}_0 c in DIMACS: 13655 13656 13657 -680 -13658 0 13655 13656 13657 -680 -13659 0 13655 13656 13657 -680 13660 0 c 1+1 --> 2 c (-b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ b^{20, 34}_0 ∧ p_680) -> (-b^{20, 35}_2 ∧ b^{20, 35}_1 ∧ -b^{20, 35}_0) c in CNF: c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ -p_680 ∨ -b^{20, 35}_2 c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ -p_680 ∨ b^{20, 35}_1 c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ -p_680 ∨ -b^{20, 35}_0 c in DIMACS: 13655 13656 -13657 -680 -13658 0 13655 13656 -13657 -680 13659 0 13655 13656 -13657 -680 -13660 0 c 2+1 --> break c (-b^{20, 34}_2 ∧ b^{20, 34}_1 ∧ -b^{20, 34}_0 ∧ p_680) -> break c in CNF: c b^{20, 34}_2 ∨ -b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ -p_680 ∨ break c in DIMACS: 13655 -13656 13657 -680 1162 0 c 2-1 --> 1 c (-b^{20, 34}_2 ∧ b^{20, 34}_1 ∧ -b^{20, 34}_0 ∧ -p_680) -> (-b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ b^{20, 35}_0) c in CNF: c b^{20, 34}_2 ∨ -b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ p_680 ∨ -b^{20, 35}_2 c b^{20, 34}_2 ∨ -b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ p_680 ∨ -b^{20, 35}_1 c b^{20, 34}_2 ∨ -b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ p_680 ∨ b^{20, 35}_0 c in DIMACS: 13655 -13656 13657 680 -13658 0 13655 -13656 13657 680 -13659 0 13655 -13656 13657 680 13660 0 c 1-1 --> 0 c (-b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ b^{20, 34}_0 ∧ -p_680) -> (-b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ -b^{20, 35}_0) c in CNF: c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ p_680 ∨ -b^{20, 35}_2 c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ p_680 ∨ -b^{20, 35}_1 c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ p_680 ∨ -b^{20, 35}_0 c in DIMACS: 13655 13656 -13657 680 -13658 0 13655 13656 -13657 680 -13659 0 13655 13656 -13657 680 -13660 0 c 0-1 --> -1 c (-b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ -b^{20, 34}_0 ∧ -p_680) -> ( b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ b^{20, 35}_0) c in CNF: c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ p_680 ∨ b^{20, 35}_2 c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ p_680 ∨ -b^{20, 35}_1 c b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ p_680 ∨ b^{20, 35}_0 c in DIMACS: 13655 13656 13657 680 13658 0 13655 13656 13657 680 -13659 0 13655 13656 13657 680 13660 0 c -1-1 --> -2 c ( b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ b^{20, 34}_0 ∧ -p_680) -> ( b^{20, 35}_2 ∧ b^{20, 35}_1 ∧ -b^{20, 35}_0) c in CNF: c -b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ p_680 ∨ b^{20, 35}_2 c -b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ p_680 ∨ b^{20, 35}_1 c -b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ p_680 ∨ -b^{20, 35}_0 c in DIMACS: -13655 13656 -13657 680 13658 0 -13655 13656 -13657 680 13659 0 -13655 13656 -13657 680 -13660 0 c -2-1 --> break c ( b^{20, 34}_2 ∧ b^{20, 34}_1 ∧ -b^{20, 34}_0 ∧ -p_680) -> break c in CNF: c -b^{20, 34}_2 ∨ -b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ p_680 ∨ break c in DIMACS: -13655 -13656 13657 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 34}_2 ∧ -b^{20, 34}_1 ∧ -b^{20, 34}_0 ∧ true) c in CNF: c -b^{20, 34}_2 ∨ b^{20, 34}_1 ∨ b^{20, 34}_0 ∨ false c in DIMACS: -13655 13656 13657 0 c 3 does not represent an automaton state. c -(-b^{20, 34}_2 ∧ b^{20, 34}_1 ∧ b^{20, 34}_0 ∧ true) c in CNF: c b^{20, 34}_2 ∨ -b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ false c in DIMACS: 13655 -13656 -13657 0 c -3 does not represent an automaton state. c -( b^{20, 34}_2 ∧ b^{20, 34}_1 ∧ b^{20, 34}_0 ∧ true) c in CNF: c -b^{20, 34}_2 ∨ -b^{20, 34}_1 ∨ -b^{20, 34}_0 ∨ false c in DIMACS: -13655 -13656 -13657 0 c i = 35 c -2+1 --> -1 c ( b^{20, 35}_2 ∧ b^{20, 35}_1 ∧ -b^{20, 35}_0 ∧ p_700) -> ( b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ b^{20, 36}_0) c in CNF: c -b^{20, 35}_2 ∨ -b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ -p_700 ∨ b^{20, 36}_2 c -b^{20, 35}_2 ∨ -b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ -p_700 ∨ -b^{20, 36}_1 c -b^{20, 35}_2 ∨ -b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ -p_700 ∨ b^{20, 36}_0 c in DIMACS: -13658 -13659 13660 -700 13661 0 -13658 -13659 13660 -700 -13662 0 -13658 -13659 13660 -700 13663 0 c -1+1 --> 0 c ( b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ b^{20, 35}_0 ∧ p_700) -> (-b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ -b^{20, 36}_0) c in CNF: c -b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ -p_700 ∨ -b^{20, 36}_2 c -b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ -p_700 ∨ -b^{20, 36}_1 c -b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ -p_700 ∨ -b^{20, 36}_0 c in DIMACS: -13658 13659 -13660 -700 -13661 0 -13658 13659 -13660 -700 -13662 0 -13658 13659 -13660 -700 -13663 0 c 0+1 --> 1 c (-b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ -b^{20, 35}_0 ∧ p_700) -> (-b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ b^{20, 36}_0) c in CNF: c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ -p_700 ∨ -b^{20, 36}_2 c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ -p_700 ∨ -b^{20, 36}_1 c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ -p_700 ∨ b^{20, 36}_0 c in DIMACS: 13658 13659 13660 -700 -13661 0 13658 13659 13660 -700 -13662 0 13658 13659 13660 -700 13663 0 c 1+1 --> 2 c (-b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ b^{20, 35}_0 ∧ p_700) -> (-b^{20, 36}_2 ∧ b^{20, 36}_1 ∧ -b^{20, 36}_0) c in CNF: c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ -p_700 ∨ -b^{20, 36}_2 c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ -p_700 ∨ b^{20, 36}_1 c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ -p_700 ∨ -b^{20, 36}_0 c in DIMACS: 13658 13659 -13660 -700 -13661 0 13658 13659 -13660 -700 13662 0 13658 13659 -13660 -700 -13663 0 c 2+1 --> break c (-b^{20, 35}_2 ∧ b^{20, 35}_1 ∧ -b^{20, 35}_0 ∧ p_700) -> break c in CNF: c b^{20, 35}_2 ∨ -b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ -p_700 ∨ break c in DIMACS: 13658 -13659 13660 -700 1162 0 c 2-1 --> 1 c (-b^{20, 35}_2 ∧ b^{20, 35}_1 ∧ -b^{20, 35}_0 ∧ -p_700) -> (-b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ b^{20, 36}_0) c in CNF: c b^{20, 35}_2 ∨ -b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ p_700 ∨ -b^{20, 36}_2 c b^{20, 35}_2 ∨ -b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ p_700 ∨ -b^{20, 36}_1 c b^{20, 35}_2 ∨ -b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ p_700 ∨ b^{20, 36}_0 c in DIMACS: 13658 -13659 13660 700 -13661 0 13658 -13659 13660 700 -13662 0 13658 -13659 13660 700 13663 0 c 1-1 --> 0 c (-b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ b^{20, 35}_0 ∧ -p_700) -> (-b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ -b^{20, 36}_0) c in CNF: c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ p_700 ∨ -b^{20, 36}_2 c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ p_700 ∨ -b^{20, 36}_1 c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ p_700 ∨ -b^{20, 36}_0 c in DIMACS: 13658 13659 -13660 700 -13661 0 13658 13659 -13660 700 -13662 0 13658 13659 -13660 700 -13663 0 c 0-1 --> -1 c (-b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ -b^{20, 35}_0 ∧ -p_700) -> ( b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ b^{20, 36}_0) c in CNF: c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ p_700 ∨ b^{20, 36}_2 c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ p_700 ∨ -b^{20, 36}_1 c b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ p_700 ∨ b^{20, 36}_0 c in DIMACS: 13658 13659 13660 700 13661 0 13658 13659 13660 700 -13662 0 13658 13659 13660 700 13663 0 c -1-1 --> -2 c ( b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ b^{20, 35}_0 ∧ -p_700) -> ( b^{20, 36}_2 ∧ b^{20, 36}_1 ∧ -b^{20, 36}_0) c in CNF: c -b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ p_700 ∨ b^{20, 36}_2 c -b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ p_700 ∨ b^{20, 36}_1 c -b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ p_700 ∨ -b^{20, 36}_0 c in DIMACS: -13658 13659 -13660 700 13661 0 -13658 13659 -13660 700 13662 0 -13658 13659 -13660 700 -13663 0 c -2-1 --> break c ( b^{20, 35}_2 ∧ b^{20, 35}_1 ∧ -b^{20, 35}_0 ∧ -p_700) -> break c in CNF: c -b^{20, 35}_2 ∨ -b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ p_700 ∨ break c in DIMACS: -13658 -13659 13660 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 35}_2 ∧ -b^{20, 35}_1 ∧ -b^{20, 35}_0 ∧ true) c in CNF: c -b^{20, 35}_2 ∨ b^{20, 35}_1 ∨ b^{20, 35}_0 ∨ false c in DIMACS: -13658 13659 13660 0 c 3 does not represent an automaton state. c -(-b^{20, 35}_2 ∧ b^{20, 35}_1 ∧ b^{20, 35}_0 ∧ true) c in CNF: c b^{20, 35}_2 ∨ -b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ false c in DIMACS: 13658 -13659 -13660 0 c -3 does not represent an automaton state. c -( b^{20, 35}_2 ∧ b^{20, 35}_1 ∧ b^{20, 35}_0 ∧ true) c in CNF: c -b^{20, 35}_2 ∨ -b^{20, 35}_1 ∨ -b^{20, 35}_0 ∨ false c in DIMACS: -13658 -13659 -13660 0 c i = 36 c -2+1 --> -1 c ( b^{20, 36}_2 ∧ b^{20, 36}_1 ∧ -b^{20, 36}_0 ∧ p_720) -> ( b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ b^{20, 37}_0) c in CNF: c -b^{20, 36}_2 ∨ -b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ -p_720 ∨ b^{20, 37}_2 c -b^{20, 36}_2 ∨ -b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ -p_720 ∨ -b^{20, 37}_1 c -b^{20, 36}_2 ∨ -b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ -p_720 ∨ b^{20, 37}_0 c in DIMACS: -13661 -13662 13663 -720 13664 0 -13661 -13662 13663 -720 -13665 0 -13661 -13662 13663 -720 13666 0 c -1+1 --> 0 c ( b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ b^{20, 36}_0 ∧ p_720) -> (-b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ -b^{20, 37}_0) c in CNF: c -b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ -p_720 ∨ -b^{20, 37}_2 c -b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ -p_720 ∨ -b^{20, 37}_1 c -b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ -p_720 ∨ -b^{20, 37}_0 c in DIMACS: -13661 13662 -13663 -720 -13664 0 -13661 13662 -13663 -720 -13665 0 -13661 13662 -13663 -720 -13666 0 c 0+1 --> 1 c (-b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ -b^{20, 36}_0 ∧ p_720) -> (-b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ b^{20, 37}_0) c in CNF: c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ -p_720 ∨ -b^{20, 37}_2 c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ -p_720 ∨ -b^{20, 37}_1 c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ -p_720 ∨ b^{20, 37}_0 c in DIMACS: 13661 13662 13663 -720 -13664 0 13661 13662 13663 -720 -13665 0 13661 13662 13663 -720 13666 0 c 1+1 --> 2 c (-b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ b^{20, 36}_0 ∧ p_720) -> (-b^{20, 37}_2 ∧ b^{20, 37}_1 ∧ -b^{20, 37}_0) c in CNF: c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ -p_720 ∨ -b^{20, 37}_2 c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ -p_720 ∨ b^{20, 37}_1 c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ -p_720 ∨ -b^{20, 37}_0 c in DIMACS: 13661 13662 -13663 -720 -13664 0 13661 13662 -13663 -720 13665 0 13661 13662 -13663 -720 -13666 0 c 2+1 --> break c (-b^{20, 36}_2 ∧ b^{20, 36}_1 ∧ -b^{20, 36}_0 ∧ p_720) -> break c in CNF: c b^{20, 36}_2 ∨ -b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ -p_720 ∨ break c in DIMACS: 13661 -13662 13663 -720 1162 0 c 2-1 --> 1 c (-b^{20, 36}_2 ∧ b^{20, 36}_1 ∧ -b^{20, 36}_0 ∧ -p_720) -> (-b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ b^{20, 37}_0) c in CNF: c b^{20, 36}_2 ∨ -b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ p_720 ∨ -b^{20, 37}_2 c b^{20, 36}_2 ∨ -b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ p_720 ∨ -b^{20, 37}_1 c b^{20, 36}_2 ∨ -b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ p_720 ∨ b^{20, 37}_0 c in DIMACS: 13661 -13662 13663 720 -13664 0 13661 -13662 13663 720 -13665 0 13661 -13662 13663 720 13666 0 c 1-1 --> 0 c (-b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ b^{20, 36}_0 ∧ -p_720) -> (-b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ -b^{20, 37}_0) c in CNF: c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ p_720 ∨ -b^{20, 37}_2 c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ p_720 ∨ -b^{20, 37}_1 c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ p_720 ∨ -b^{20, 37}_0 c in DIMACS: 13661 13662 -13663 720 -13664 0 13661 13662 -13663 720 -13665 0 13661 13662 -13663 720 -13666 0 c 0-1 --> -1 c (-b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ -b^{20, 36}_0 ∧ -p_720) -> ( b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ b^{20, 37}_0) c in CNF: c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ p_720 ∨ b^{20, 37}_2 c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ p_720 ∨ -b^{20, 37}_1 c b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ p_720 ∨ b^{20, 37}_0 c in DIMACS: 13661 13662 13663 720 13664 0 13661 13662 13663 720 -13665 0 13661 13662 13663 720 13666 0 c -1-1 --> -2 c ( b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ b^{20, 36}_0 ∧ -p_720) -> ( b^{20, 37}_2 ∧ b^{20, 37}_1 ∧ -b^{20, 37}_0) c in CNF: c -b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ p_720 ∨ b^{20, 37}_2 c -b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ p_720 ∨ b^{20, 37}_1 c -b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ p_720 ∨ -b^{20, 37}_0 c in DIMACS: -13661 13662 -13663 720 13664 0 -13661 13662 -13663 720 13665 0 -13661 13662 -13663 720 -13666 0 c -2-1 --> break c ( b^{20, 36}_2 ∧ b^{20, 36}_1 ∧ -b^{20, 36}_0 ∧ -p_720) -> break c in CNF: c -b^{20, 36}_2 ∨ -b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ p_720 ∨ break c in DIMACS: -13661 -13662 13663 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 36}_2 ∧ -b^{20, 36}_1 ∧ -b^{20, 36}_0 ∧ true) c in CNF: c -b^{20, 36}_2 ∨ b^{20, 36}_1 ∨ b^{20, 36}_0 ∨ false c in DIMACS: -13661 13662 13663 0 c 3 does not represent an automaton state. c -(-b^{20, 36}_2 ∧ b^{20, 36}_1 ∧ b^{20, 36}_0 ∧ true) c in CNF: c b^{20, 36}_2 ∨ -b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ false c in DIMACS: 13661 -13662 -13663 0 c -3 does not represent an automaton state. c -( b^{20, 36}_2 ∧ b^{20, 36}_1 ∧ b^{20, 36}_0 ∧ true) c in CNF: c -b^{20, 36}_2 ∨ -b^{20, 36}_1 ∨ -b^{20, 36}_0 ∨ false c in DIMACS: -13661 -13662 -13663 0 c i = 37 c -2+1 --> -1 c ( b^{20, 37}_2 ∧ b^{20, 37}_1 ∧ -b^{20, 37}_0 ∧ p_740) -> ( b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ b^{20, 38}_0) c in CNF: c -b^{20, 37}_2 ∨ -b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ -p_740 ∨ b^{20, 38}_2 c -b^{20, 37}_2 ∨ -b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ -p_740 ∨ -b^{20, 38}_1 c -b^{20, 37}_2 ∨ -b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ -p_740 ∨ b^{20, 38}_0 c in DIMACS: -13664 -13665 13666 -740 13667 0 -13664 -13665 13666 -740 -13668 0 -13664 -13665 13666 -740 13669 0 c -1+1 --> 0 c ( b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ b^{20, 37}_0 ∧ p_740) -> (-b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ -b^{20, 38}_0) c in CNF: c -b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ -p_740 ∨ -b^{20, 38}_2 c -b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ -p_740 ∨ -b^{20, 38}_1 c -b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ -p_740 ∨ -b^{20, 38}_0 c in DIMACS: -13664 13665 -13666 -740 -13667 0 -13664 13665 -13666 -740 -13668 0 -13664 13665 -13666 -740 -13669 0 c 0+1 --> 1 c (-b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ -b^{20, 37}_0 ∧ p_740) -> (-b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ b^{20, 38}_0) c in CNF: c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ -p_740 ∨ -b^{20, 38}_2 c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ -p_740 ∨ -b^{20, 38}_1 c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ -p_740 ∨ b^{20, 38}_0 c in DIMACS: 13664 13665 13666 -740 -13667 0 13664 13665 13666 -740 -13668 0 13664 13665 13666 -740 13669 0 c 1+1 --> 2 c (-b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ b^{20, 37}_0 ∧ p_740) -> (-b^{20, 38}_2 ∧ b^{20, 38}_1 ∧ -b^{20, 38}_0) c in CNF: c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ -p_740 ∨ -b^{20, 38}_2 c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ -p_740 ∨ b^{20, 38}_1 c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ -p_740 ∨ -b^{20, 38}_0 c in DIMACS: 13664 13665 -13666 -740 -13667 0 13664 13665 -13666 -740 13668 0 13664 13665 -13666 -740 -13669 0 c 2+1 --> break c (-b^{20, 37}_2 ∧ b^{20, 37}_1 ∧ -b^{20, 37}_0 ∧ p_740) -> break c in CNF: c b^{20, 37}_2 ∨ -b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ -p_740 ∨ break c in DIMACS: 13664 -13665 13666 -740 1162 0 c 2-1 --> 1 c (-b^{20, 37}_2 ∧ b^{20, 37}_1 ∧ -b^{20, 37}_0 ∧ -p_740) -> (-b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ b^{20, 38}_0) c in CNF: c b^{20, 37}_2 ∨ -b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ p_740 ∨ -b^{20, 38}_2 c b^{20, 37}_2 ∨ -b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ p_740 ∨ -b^{20, 38}_1 c b^{20, 37}_2 ∨ -b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ p_740 ∨ b^{20, 38}_0 c in DIMACS: 13664 -13665 13666 740 -13667 0 13664 -13665 13666 740 -13668 0 13664 -13665 13666 740 13669 0 c 1-1 --> 0 c (-b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ b^{20, 37}_0 ∧ -p_740) -> (-b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ -b^{20, 38}_0) c in CNF: c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ p_740 ∨ -b^{20, 38}_2 c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ p_740 ∨ -b^{20, 38}_1 c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ p_740 ∨ -b^{20, 38}_0 c in DIMACS: 13664 13665 -13666 740 -13667 0 13664 13665 -13666 740 -13668 0 13664 13665 -13666 740 -13669 0 c 0-1 --> -1 c (-b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ -b^{20, 37}_0 ∧ -p_740) -> ( b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ b^{20, 38}_0) c in CNF: c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ p_740 ∨ b^{20, 38}_2 c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ p_740 ∨ -b^{20, 38}_1 c b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ p_740 ∨ b^{20, 38}_0 c in DIMACS: 13664 13665 13666 740 13667 0 13664 13665 13666 740 -13668 0 13664 13665 13666 740 13669 0 c -1-1 --> -2 c ( b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ b^{20, 37}_0 ∧ -p_740) -> ( b^{20, 38}_2 ∧ b^{20, 38}_1 ∧ -b^{20, 38}_0) c in CNF: c -b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ p_740 ∨ b^{20, 38}_2 c -b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ p_740 ∨ b^{20, 38}_1 c -b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ p_740 ∨ -b^{20, 38}_0 c in DIMACS: -13664 13665 -13666 740 13667 0 -13664 13665 -13666 740 13668 0 -13664 13665 -13666 740 -13669 0 c -2-1 --> break c ( b^{20, 37}_2 ∧ b^{20, 37}_1 ∧ -b^{20, 37}_0 ∧ -p_740) -> break c in CNF: c -b^{20, 37}_2 ∨ -b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ p_740 ∨ break c in DIMACS: -13664 -13665 13666 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 37}_2 ∧ -b^{20, 37}_1 ∧ -b^{20, 37}_0 ∧ true) c in CNF: c -b^{20, 37}_2 ∨ b^{20, 37}_1 ∨ b^{20, 37}_0 ∨ false c in DIMACS: -13664 13665 13666 0 c 3 does not represent an automaton state. c -(-b^{20, 37}_2 ∧ b^{20, 37}_1 ∧ b^{20, 37}_0 ∧ true) c in CNF: c b^{20, 37}_2 ∨ -b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ false c in DIMACS: 13664 -13665 -13666 0 c -3 does not represent an automaton state. c -( b^{20, 37}_2 ∧ b^{20, 37}_1 ∧ b^{20, 37}_0 ∧ true) c in CNF: c -b^{20, 37}_2 ∨ -b^{20, 37}_1 ∨ -b^{20, 37}_0 ∨ false c in DIMACS: -13664 -13665 -13666 0 c i = 38 c -2+1 --> -1 c ( b^{20, 38}_2 ∧ b^{20, 38}_1 ∧ -b^{20, 38}_0 ∧ p_760) -> ( b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ b^{20, 39}_0) c in CNF: c -b^{20, 38}_2 ∨ -b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ -p_760 ∨ b^{20, 39}_2 c -b^{20, 38}_2 ∨ -b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ -p_760 ∨ -b^{20, 39}_1 c -b^{20, 38}_2 ∨ -b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ -p_760 ∨ b^{20, 39}_0 c in DIMACS: -13667 -13668 13669 -760 13670 0 -13667 -13668 13669 -760 -13671 0 -13667 -13668 13669 -760 13672 0 c -1+1 --> 0 c ( b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ b^{20, 38}_0 ∧ p_760) -> (-b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ -b^{20, 39}_0) c in CNF: c -b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ -p_760 ∨ -b^{20, 39}_2 c -b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ -p_760 ∨ -b^{20, 39}_1 c -b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ -p_760 ∨ -b^{20, 39}_0 c in DIMACS: -13667 13668 -13669 -760 -13670 0 -13667 13668 -13669 -760 -13671 0 -13667 13668 -13669 -760 -13672 0 c 0+1 --> 1 c (-b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ -b^{20, 38}_0 ∧ p_760) -> (-b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ b^{20, 39}_0) c in CNF: c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ -p_760 ∨ -b^{20, 39}_2 c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ -p_760 ∨ -b^{20, 39}_1 c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ -p_760 ∨ b^{20, 39}_0 c in DIMACS: 13667 13668 13669 -760 -13670 0 13667 13668 13669 -760 -13671 0 13667 13668 13669 -760 13672 0 c 1+1 --> 2 c (-b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ b^{20, 38}_0 ∧ p_760) -> (-b^{20, 39}_2 ∧ b^{20, 39}_1 ∧ -b^{20, 39}_0) c in CNF: c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ -p_760 ∨ -b^{20, 39}_2 c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ -p_760 ∨ b^{20, 39}_1 c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ -p_760 ∨ -b^{20, 39}_0 c in DIMACS: 13667 13668 -13669 -760 -13670 0 13667 13668 -13669 -760 13671 0 13667 13668 -13669 -760 -13672 0 c 2+1 --> break c (-b^{20, 38}_2 ∧ b^{20, 38}_1 ∧ -b^{20, 38}_0 ∧ p_760) -> break c in CNF: c b^{20, 38}_2 ∨ -b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ -p_760 ∨ break c in DIMACS: 13667 -13668 13669 -760 1162 0 c 2-1 --> 1 c (-b^{20, 38}_2 ∧ b^{20, 38}_1 ∧ -b^{20, 38}_0 ∧ -p_760) -> (-b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ b^{20, 39}_0) c in CNF: c b^{20, 38}_2 ∨ -b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ p_760 ∨ -b^{20, 39}_2 c b^{20, 38}_2 ∨ -b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ p_760 ∨ -b^{20, 39}_1 c b^{20, 38}_2 ∨ -b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ p_760 ∨ b^{20, 39}_0 c in DIMACS: 13667 -13668 13669 760 -13670 0 13667 -13668 13669 760 -13671 0 13667 -13668 13669 760 13672 0 c 1-1 --> 0 c (-b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ b^{20, 38}_0 ∧ -p_760) -> (-b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ -b^{20, 39}_0) c in CNF: c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ p_760 ∨ -b^{20, 39}_2 c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ p_760 ∨ -b^{20, 39}_1 c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ p_760 ∨ -b^{20, 39}_0 c in DIMACS: 13667 13668 -13669 760 -13670 0 13667 13668 -13669 760 -13671 0 13667 13668 -13669 760 -13672 0 c 0-1 --> -1 c (-b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ -b^{20, 38}_0 ∧ -p_760) -> ( b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ b^{20, 39}_0) c in CNF: c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ p_760 ∨ b^{20, 39}_2 c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ p_760 ∨ -b^{20, 39}_1 c b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ p_760 ∨ b^{20, 39}_0 c in DIMACS: 13667 13668 13669 760 13670 0 13667 13668 13669 760 -13671 0 13667 13668 13669 760 13672 0 c -1-1 --> -2 c ( b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ b^{20, 38}_0 ∧ -p_760) -> ( b^{20, 39}_2 ∧ b^{20, 39}_1 ∧ -b^{20, 39}_0) c in CNF: c -b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ p_760 ∨ b^{20, 39}_2 c -b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ p_760 ∨ b^{20, 39}_1 c -b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ p_760 ∨ -b^{20, 39}_0 c in DIMACS: -13667 13668 -13669 760 13670 0 -13667 13668 -13669 760 13671 0 -13667 13668 -13669 760 -13672 0 c -2-1 --> break c ( b^{20, 38}_2 ∧ b^{20, 38}_1 ∧ -b^{20, 38}_0 ∧ -p_760) -> break c in CNF: c -b^{20, 38}_2 ∨ -b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ p_760 ∨ break c in DIMACS: -13667 -13668 13669 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 38}_2 ∧ -b^{20, 38}_1 ∧ -b^{20, 38}_0 ∧ true) c in CNF: c -b^{20, 38}_2 ∨ b^{20, 38}_1 ∨ b^{20, 38}_0 ∨ false c in DIMACS: -13667 13668 13669 0 c 3 does not represent an automaton state. c -(-b^{20, 38}_2 ∧ b^{20, 38}_1 ∧ b^{20, 38}_0 ∧ true) c in CNF: c b^{20, 38}_2 ∨ -b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ false c in DIMACS: 13667 -13668 -13669 0 c -3 does not represent an automaton state. c -( b^{20, 38}_2 ∧ b^{20, 38}_1 ∧ b^{20, 38}_0 ∧ true) c in CNF: c -b^{20, 38}_2 ∨ -b^{20, 38}_1 ∨ -b^{20, 38}_0 ∨ false c in DIMACS: -13667 -13668 -13669 0 c i = 39 c -2+1 --> -1 c ( b^{20, 39}_2 ∧ b^{20, 39}_1 ∧ -b^{20, 39}_0 ∧ p_780) -> ( b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ b^{20, 40}_0) c in CNF: c -b^{20, 39}_2 ∨ -b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ -p_780 ∨ b^{20, 40}_2 c -b^{20, 39}_2 ∨ -b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ -p_780 ∨ -b^{20, 40}_1 c -b^{20, 39}_2 ∨ -b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ -p_780 ∨ b^{20, 40}_0 c in DIMACS: -13670 -13671 13672 -780 13673 0 -13670 -13671 13672 -780 -13674 0 -13670 -13671 13672 -780 13675 0 c -1+1 --> 0 c ( b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ b^{20, 39}_0 ∧ p_780) -> (-b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ -b^{20, 40}_0) c in CNF: c -b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ -p_780 ∨ -b^{20, 40}_2 c -b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ -p_780 ∨ -b^{20, 40}_1 c -b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ -p_780 ∨ -b^{20, 40}_0 c in DIMACS: -13670 13671 -13672 -780 -13673 0 -13670 13671 -13672 -780 -13674 0 -13670 13671 -13672 -780 -13675 0 c 0+1 --> 1 c (-b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ -b^{20, 39}_0 ∧ p_780) -> (-b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ b^{20, 40}_0) c in CNF: c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ -p_780 ∨ -b^{20, 40}_2 c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ -p_780 ∨ -b^{20, 40}_1 c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ -p_780 ∨ b^{20, 40}_0 c in DIMACS: 13670 13671 13672 -780 -13673 0 13670 13671 13672 -780 -13674 0 13670 13671 13672 -780 13675 0 c 1+1 --> 2 c (-b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ b^{20, 39}_0 ∧ p_780) -> (-b^{20, 40}_2 ∧ b^{20, 40}_1 ∧ -b^{20, 40}_0) c in CNF: c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ -p_780 ∨ -b^{20, 40}_2 c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ -p_780 ∨ b^{20, 40}_1 c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ -p_780 ∨ -b^{20, 40}_0 c in DIMACS: 13670 13671 -13672 -780 -13673 0 13670 13671 -13672 -780 13674 0 13670 13671 -13672 -780 -13675 0 c 2+1 --> break c (-b^{20, 39}_2 ∧ b^{20, 39}_1 ∧ -b^{20, 39}_0 ∧ p_780) -> break c in CNF: c b^{20, 39}_2 ∨ -b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ -p_780 ∨ break c in DIMACS: 13670 -13671 13672 -780 1162 0 c 2-1 --> 1 c (-b^{20, 39}_2 ∧ b^{20, 39}_1 ∧ -b^{20, 39}_0 ∧ -p_780) -> (-b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ b^{20, 40}_0) c in CNF: c b^{20, 39}_2 ∨ -b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ p_780 ∨ -b^{20, 40}_2 c b^{20, 39}_2 ∨ -b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ p_780 ∨ -b^{20, 40}_1 c b^{20, 39}_2 ∨ -b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ p_780 ∨ b^{20, 40}_0 c in DIMACS: 13670 -13671 13672 780 -13673 0 13670 -13671 13672 780 -13674 0 13670 -13671 13672 780 13675 0 c 1-1 --> 0 c (-b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ b^{20, 39}_0 ∧ -p_780) -> (-b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ -b^{20, 40}_0) c in CNF: c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ p_780 ∨ -b^{20, 40}_2 c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ p_780 ∨ -b^{20, 40}_1 c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ p_780 ∨ -b^{20, 40}_0 c in DIMACS: 13670 13671 -13672 780 -13673 0 13670 13671 -13672 780 -13674 0 13670 13671 -13672 780 -13675 0 c 0-1 --> -1 c (-b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ -b^{20, 39}_0 ∧ -p_780) -> ( b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ b^{20, 40}_0) c in CNF: c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ p_780 ∨ b^{20, 40}_2 c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ p_780 ∨ -b^{20, 40}_1 c b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ p_780 ∨ b^{20, 40}_0 c in DIMACS: 13670 13671 13672 780 13673 0 13670 13671 13672 780 -13674 0 13670 13671 13672 780 13675 0 c -1-1 --> -2 c ( b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ b^{20, 39}_0 ∧ -p_780) -> ( b^{20, 40}_2 ∧ b^{20, 40}_1 ∧ -b^{20, 40}_0) c in CNF: c -b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ p_780 ∨ b^{20, 40}_2 c -b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ p_780 ∨ b^{20, 40}_1 c -b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ p_780 ∨ -b^{20, 40}_0 c in DIMACS: -13670 13671 -13672 780 13673 0 -13670 13671 -13672 780 13674 0 -13670 13671 -13672 780 -13675 0 c -2-1 --> break c ( b^{20, 39}_2 ∧ b^{20, 39}_1 ∧ -b^{20, 39}_0 ∧ -p_780) -> break c in CNF: c -b^{20, 39}_2 ∨ -b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ p_780 ∨ break c in DIMACS: -13670 -13671 13672 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 39}_2 ∧ -b^{20, 39}_1 ∧ -b^{20, 39}_0 ∧ true) c in CNF: c -b^{20, 39}_2 ∨ b^{20, 39}_1 ∨ b^{20, 39}_0 ∨ false c in DIMACS: -13670 13671 13672 0 c 3 does not represent an automaton state. c -(-b^{20, 39}_2 ∧ b^{20, 39}_1 ∧ b^{20, 39}_0 ∧ true) c in CNF: c b^{20, 39}_2 ∨ -b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ false c in DIMACS: 13670 -13671 -13672 0 c -3 does not represent an automaton state. c -( b^{20, 39}_2 ∧ b^{20, 39}_1 ∧ b^{20, 39}_0 ∧ true) c in CNF: c -b^{20, 39}_2 ∨ -b^{20, 39}_1 ∨ -b^{20, 39}_0 ∨ false c in DIMACS: -13670 -13671 -13672 0 c i = 40 c -2+1 --> -1 c ( b^{20, 40}_2 ∧ b^{20, 40}_1 ∧ -b^{20, 40}_0 ∧ p_800) -> ( b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ b^{20, 41}_0) c in CNF: c -b^{20, 40}_2 ∨ -b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ -p_800 ∨ b^{20, 41}_2 c -b^{20, 40}_2 ∨ -b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ -p_800 ∨ -b^{20, 41}_1 c -b^{20, 40}_2 ∨ -b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ -p_800 ∨ b^{20, 41}_0 c in DIMACS: -13673 -13674 13675 -800 13676 0 -13673 -13674 13675 -800 -13677 0 -13673 -13674 13675 -800 13678 0 c -1+1 --> 0 c ( b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ b^{20, 40}_0 ∧ p_800) -> (-b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ -b^{20, 41}_0) c in CNF: c -b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ -p_800 ∨ -b^{20, 41}_2 c -b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ -p_800 ∨ -b^{20, 41}_1 c -b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ -p_800 ∨ -b^{20, 41}_0 c in DIMACS: -13673 13674 -13675 -800 -13676 0 -13673 13674 -13675 -800 -13677 0 -13673 13674 -13675 -800 -13678 0 c 0+1 --> 1 c (-b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ -b^{20, 40}_0 ∧ p_800) -> (-b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ b^{20, 41}_0) c in CNF: c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ -p_800 ∨ -b^{20, 41}_2 c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ -p_800 ∨ -b^{20, 41}_1 c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ -p_800 ∨ b^{20, 41}_0 c in DIMACS: 13673 13674 13675 -800 -13676 0 13673 13674 13675 -800 -13677 0 13673 13674 13675 -800 13678 0 c 1+1 --> 2 c (-b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ b^{20, 40}_0 ∧ p_800) -> (-b^{20, 41}_2 ∧ b^{20, 41}_1 ∧ -b^{20, 41}_0) c in CNF: c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ -p_800 ∨ -b^{20, 41}_2 c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ -p_800 ∨ b^{20, 41}_1 c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ -p_800 ∨ -b^{20, 41}_0 c in DIMACS: 13673 13674 -13675 -800 -13676 0 13673 13674 -13675 -800 13677 0 13673 13674 -13675 -800 -13678 0 c 2+1 --> break c (-b^{20, 40}_2 ∧ b^{20, 40}_1 ∧ -b^{20, 40}_0 ∧ p_800) -> break c in CNF: c b^{20, 40}_2 ∨ -b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ -p_800 ∨ break c in DIMACS: 13673 -13674 13675 -800 1162 0 c 2-1 --> 1 c (-b^{20, 40}_2 ∧ b^{20, 40}_1 ∧ -b^{20, 40}_0 ∧ -p_800) -> (-b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ b^{20, 41}_0) c in CNF: c b^{20, 40}_2 ∨ -b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ p_800 ∨ -b^{20, 41}_2 c b^{20, 40}_2 ∨ -b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ p_800 ∨ -b^{20, 41}_1 c b^{20, 40}_2 ∨ -b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ p_800 ∨ b^{20, 41}_0 c in DIMACS: 13673 -13674 13675 800 -13676 0 13673 -13674 13675 800 -13677 0 13673 -13674 13675 800 13678 0 c 1-1 --> 0 c (-b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ b^{20, 40}_0 ∧ -p_800) -> (-b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ -b^{20, 41}_0) c in CNF: c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ p_800 ∨ -b^{20, 41}_2 c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ p_800 ∨ -b^{20, 41}_1 c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ p_800 ∨ -b^{20, 41}_0 c in DIMACS: 13673 13674 -13675 800 -13676 0 13673 13674 -13675 800 -13677 0 13673 13674 -13675 800 -13678 0 c 0-1 --> -1 c (-b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ -b^{20, 40}_0 ∧ -p_800) -> ( b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ b^{20, 41}_0) c in CNF: c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ p_800 ∨ b^{20, 41}_2 c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ p_800 ∨ -b^{20, 41}_1 c b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ p_800 ∨ b^{20, 41}_0 c in DIMACS: 13673 13674 13675 800 13676 0 13673 13674 13675 800 -13677 0 13673 13674 13675 800 13678 0 c -1-1 --> -2 c ( b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ b^{20, 40}_0 ∧ -p_800) -> ( b^{20, 41}_2 ∧ b^{20, 41}_1 ∧ -b^{20, 41}_0) c in CNF: c -b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ p_800 ∨ b^{20, 41}_2 c -b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ p_800 ∨ b^{20, 41}_1 c -b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ p_800 ∨ -b^{20, 41}_0 c in DIMACS: -13673 13674 -13675 800 13676 0 -13673 13674 -13675 800 13677 0 -13673 13674 -13675 800 -13678 0 c -2-1 --> break c ( b^{20, 40}_2 ∧ b^{20, 40}_1 ∧ -b^{20, 40}_0 ∧ -p_800) -> break c in CNF: c -b^{20, 40}_2 ∨ -b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ p_800 ∨ break c in DIMACS: -13673 -13674 13675 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 40}_2 ∧ -b^{20, 40}_1 ∧ -b^{20, 40}_0 ∧ true) c in CNF: c -b^{20, 40}_2 ∨ b^{20, 40}_1 ∨ b^{20, 40}_0 ∨ false c in DIMACS: -13673 13674 13675 0 c 3 does not represent an automaton state. c -(-b^{20, 40}_2 ∧ b^{20, 40}_1 ∧ b^{20, 40}_0 ∧ true) c in CNF: c b^{20, 40}_2 ∨ -b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ false c in DIMACS: 13673 -13674 -13675 0 c -3 does not represent an automaton state. c -( b^{20, 40}_2 ∧ b^{20, 40}_1 ∧ b^{20, 40}_0 ∧ true) c in CNF: c -b^{20, 40}_2 ∨ -b^{20, 40}_1 ∨ -b^{20, 40}_0 ∨ false c in DIMACS: -13673 -13674 -13675 0 c i = 41 c -2+1 --> -1 c ( b^{20, 41}_2 ∧ b^{20, 41}_1 ∧ -b^{20, 41}_0 ∧ p_820) -> ( b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ b^{20, 42}_0) c in CNF: c -b^{20, 41}_2 ∨ -b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ -p_820 ∨ b^{20, 42}_2 c -b^{20, 41}_2 ∨ -b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ -p_820 ∨ -b^{20, 42}_1 c -b^{20, 41}_2 ∨ -b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ -p_820 ∨ b^{20, 42}_0 c in DIMACS: -13676 -13677 13678 -820 13679 0 -13676 -13677 13678 -820 -13680 0 -13676 -13677 13678 -820 13681 0 c -1+1 --> 0 c ( b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ b^{20, 41}_0 ∧ p_820) -> (-b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ -b^{20, 42}_0) c in CNF: c -b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ -p_820 ∨ -b^{20, 42}_2 c -b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ -p_820 ∨ -b^{20, 42}_1 c -b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ -p_820 ∨ -b^{20, 42}_0 c in DIMACS: -13676 13677 -13678 -820 -13679 0 -13676 13677 -13678 -820 -13680 0 -13676 13677 -13678 -820 -13681 0 c 0+1 --> 1 c (-b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ -b^{20, 41}_0 ∧ p_820) -> (-b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ b^{20, 42}_0) c in CNF: c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ -p_820 ∨ -b^{20, 42}_2 c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ -p_820 ∨ -b^{20, 42}_1 c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ -p_820 ∨ b^{20, 42}_0 c in DIMACS: 13676 13677 13678 -820 -13679 0 13676 13677 13678 -820 -13680 0 13676 13677 13678 -820 13681 0 c 1+1 --> 2 c (-b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ b^{20, 41}_0 ∧ p_820) -> (-b^{20, 42}_2 ∧ b^{20, 42}_1 ∧ -b^{20, 42}_0) c in CNF: c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ -p_820 ∨ -b^{20, 42}_2 c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ -p_820 ∨ b^{20, 42}_1 c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ -p_820 ∨ -b^{20, 42}_0 c in DIMACS: 13676 13677 -13678 -820 -13679 0 13676 13677 -13678 -820 13680 0 13676 13677 -13678 -820 -13681 0 c 2+1 --> break c (-b^{20, 41}_2 ∧ b^{20, 41}_1 ∧ -b^{20, 41}_0 ∧ p_820) -> break c in CNF: c b^{20, 41}_2 ∨ -b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ -p_820 ∨ break c in DIMACS: 13676 -13677 13678 -820 1162 0 c 2-1 --> 1 c (-b^{20, 41}_2 ∧ b^{20, 41}_1 ∧ -b^{20, 41}_0 ∧ -p_820) -> (-b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ b^{20, 42}_0) c in CNF: c b^{20, 41}_2 ∨ -b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ p_820 ∨ -b^{20, 42}_2 c b^{20, 41}_2 ∨ -b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ p_820 ∨ -b^{20, 42}_1 c b^{20, 41}_2 ∨ -b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ p_820 ∨ b^{20, 42}_0 c in DIMACS: 13676 -13677 13678 820 -13679 0 13676 -13677 13678 820 -13680 0 13676 -13677 13678 820 13681 0 c 1-1 --> 0 c (-b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ b^{20, 41}_0 ∧ -p_820) -> (-b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ -b^{20, 42}_0) c in CNF: c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ p_820 ∨ -b^{20, 42}_2 c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ p_820 ∨ -b^{20, 42}_1 c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ p_820 ∨ -b^{20, 42}_0 c in DIMACS: 13676 13677 -13678 820 -13679 0 13676 13677 -13678 820 -13680 0 13676 13677 -13678 820 -13681 0 c 0-1 --> -1 c (-b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ -b^{20, 41}_0 ∧ -p_820) -> ( b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ b^{20, 42}_0) c in CNF: c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ p_820 ∨ b^{20, 42}_2 c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ p_820 ∨ -b^{20, 42}_1 c b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ p_820 ∨ b^{20, 42}_0 c in DIMACS: 13676 13677 13678 820 13679 0 13676 13677 13678 820 -13680 0 13676 13677 13678 820 13681 0 c -1-1 --> -2 c ( b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ b^{20, 41}_0 ∧ -p_820) -> ( b^{20, 42}_2 ∧ b^{20, 42}_1 ∧ -b^{20, 42}_0) c in CNF: c -b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ p_820 ∨ b^{20, 42}_2 c -b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ p_820 ∨ b^{20, 42}_1 c -b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ p_820 ∨ -b^{20, 42}_0 c in DIMACS: -13676 13677 -13678 820 13679 0 -13676 13677 -13678 820 13680 0 -13676 13677 -13678 820 -13681 0 c -2-1 --> break c ( b^{20, 41}_2 ∧ b^{20, 41}_1 ∧ -b^{20, 41}_0 ∧ -p_820) -> break c in CNF: c -b^{20, 41}_2 ∨ -b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ p_820 ∨ break c in DIMACS: -13676 -13677 13678 820 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 41}_2 ∧ -b^{20, 41}_1 ∧ -b^{20, 41}_0 ∧ true) c in CNF: c -b^{20, 41}_2 ∨ b^{20, 41}_1 ∨ b^{20, 41}_0 ∨ false c in DIMACS: -13676 13677 13678 0 c 3 does not represent an automaton state. c -(-b^{20, 41}_2 ∧ b^{20, 41}_1 ∧ b^{20, 41}_0 ∧ true) c in CNF: c b^{20, 41}_2 ∨ -b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ false c in DIMACS: 13676 -13677 -13678 0 c -3 does not represent an automaton state. c -( b^{20, 41}_2 ∧ b^{20, 41}_1 ∧ b^{20, 41}_0 ∧ true) c in CNF: c -b^{20, 41}_2 ∨ -b^{20, 41}_1 ∨ -b^{20, 41}_0 ∨ false c in DIMACS: -13676 -13677 -13678 0 c i = 42 c -2+1 --> -1 c ( b^{20, 42}_2 ∧ b^{20, 42}_1 ∧ -b^{20, 42}_0 ∧ p_840) -> ( b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ b^{20, 43}_0) c in CNF: c -b^{20, 42}_2 ∨ -b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ -p_840 ∨ b^{20, 43}_2 c -b^{20, 42}_2 ∨ -b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ -p_840 ∨ -b^{20, 43}_1 c -b^{20, 42}_2 ∨ -b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ -p_840 ∨ b^{20, 43}_0 c in DIMACS: -13679 -13680 13681 -840 13682 0 -13679 -13680 13681 -840 -13683 0 -13679 -13680 13681 -840 13684 0 c -1+1 --> 0 c ( b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ b^{20, 42}_0 ∧ p_840) -> (-b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ -b^{20, 43}_0) c in CNF: c -b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ -p_840 ∨ -b^{20, 43}_2 c -b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ -p_840 ∨ -b^{20, 43}_1 c -b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ -p_840 ∨ -b^{20, 43}_0 c in DIMACS: -13679 13680 -13681 -840 -13682 0 -13679 13680 -13681 -840 -13683 0 -13679 13680 -13681 -840 -13684 0 c 0+1 --> 1 c (-b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ -b^{20, 42}_0 ∧ p_840) -> (-b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ b^{20, 43}_0) c in CNF: c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ -p_840 ∨ -b^{20, 43}_2 c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ -p_840 ∨ -b^{20, 43}_1 c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ -p_840 ∨ b^{20, 43}_0 c in DIMACS: 13679 13680 13681 -840 -13682 0 13679 13680 13681 -840 -13683 0 13679 13680 13681 -840 13684 0 c 1+1 --> 2 c (-b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ b^{20, 42}_0 ∧ p_840) -> (-b^{20, 43}_2 ∧ b^{20, 43}_1 ∧ -b^{20, 43}_0) c in CNF: c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ -p_840 ∨ -b^{20, 43}_2 c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ -p_840 ∨ b^{20, 43}_1 c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ -p_840 ∨ -b^{20, 43}_0 c in DIMACS: 13679 13680 -13681 -840 -13682 0 13679 13680 -13681 -840 13683 0 13679 13680 -13681 -840 -13684 0 c 2+1 --> break c (-b^{20, 42}_2 ∧ b^{20, 42}_1 ∧ -b^{20, 42}_0 ∧ p_840) -> break c in CNF: c b^{20, 42}_2 ∨ -b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ -p_840 ∨ break c in DIMACS: 13679 -13680 13681 -840 1162 0 c 2-1 --> 1 c (-b^{20, 42}_2 ∧ b^{20, 42}_1 ∧ -b^{20, 42}_0 ∧ -p_840) -> (-b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ b^{20, 43}_0) c in CNF: c b^{20, 42}_2 ∨ -b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ p_840 ∨ -b^{20, 43}_2 c b^{20, 42}_2 ∨ -b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ p_840 ∨ -b^{20, 43}_1 c b^{20, 42}_2 ∨ -b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ p_840 ∨ b^{20, 43}_0 c in DIMACS: 13679 -13680 13681 840 -13682 0 13679 -13680 13681 840 -13683 0 13679 -13680 13681 840 13684 0 c 1-1 --> 0 c (-b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ b^{20, 42}_0 ∧ -p_840) -> (-b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ -b^{20, 43}_0) c in CNF: c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ p_840 ∨ -b^{20, 43}_2 c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ p_840 ∨ -b^{20, 43}_1 c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ p_840 ∨ -b^{20, 43}_0 c in DIMACS: 13679 13680 -13681 840 -13682 0 13679 13680 -13681 840 -13683 0 13679 13680 -13681 840 -13684 0 c 0-1 --> -1 c (-b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ -b^{20, 42}_0 ∧ -p_840) -> ( b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ b^{20, 43}_0) c in CNF: c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ p_840 ∨ b^{20, 43}_2 c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ p_840 ∨ -b^{20, 43}_1 c b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ p_840 ∨ b^{20, 43}_0 c in DIMACS: 13679 13680 13681 840 13682 0 13679 13680 13681 840 -13683 0 13679 13680 13681 840 13684 0 c -1-1 --> -2 c ( b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ b^{20, 42}_0 ∧ -p_840) -> ( b^{20, 43}_2 ∧ b^{20, 43}_1 ∧ -b^{20, 43}_0) c in CNF: c -b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ p_840 ∨ b^{20, 43}_2 c -b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ p_840 ∨ b^{20, 43}_1 c -b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ p_840 ∨ -b^{20, 43}_0 c in DIMACS: -13679 13680 -13681 840 13682 0 -13679 13680 -13681 840 13683 0 -13679 13680 -13681 840 -13684 0 c -2-1 --> break c ( b^{20, 42}_2 ∧ b^{20, 42}_1 ∧ -b^{20, 42}_0 ∧ -p_840) -> break c in CNF: c -b^{20, 42}_2 ∨ -b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ p_840 ∨ break c in DIMACS: -13679 -13680 13681 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 42}_2 ∧ -b^{20, 42}_1 ∧ -b^{20, 42}_0 ∧ true) c in CNF: c -b^{20, 42}_2 ∨ b^{20, 42}_1 ∨ b^{20, 42}_0 ∨ false c in DIMACS: -13679 13680 13681 0 c 3 does not represent an automaton state. c -(-b^{20, 42}_2 ∧ b^{20, 42}_1 ∧ b^{20, 42}_0 ∧ true) c in CNF: c b^{20, 42}_2 ∨ -b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ false c in DIMACS: 13679 -13680 -13681 0 c -3 does not represent an automaton state. c -( b^{20, 42}_2 ∧ b^{20, 42}_1 ∧ b^{20, 42}_0 ∧ true) c in CNF: c -b^{20, 42}_2 ∨ -b^{20, 42}_1 ∨ -b^{20, 42}_0 ∨ false c in DIMACS: -13679 -13680 -13681 0 c i = 43 c -2+1 --> -1 c ( b^{20, 43}_2 ∧ b^{20, 43}_1 ∧ -b^{20, 43}_0 ∧ p_860) -> ( b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ b^{20, 44}_0) c in CNF: c -b^{20, 43}_2 ∨ -b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ -p_860 ∨ b^{20, 44}_2 c -b^{20, 43}_2 ∨ -b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ -p_860 ∨ -b^{20, 44}_1 c -b^{20, 43}_2 ∨ -b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ -p_860 ∨ b^{20, 44}_0 c in DIMACS: -13682 -13683 13684 -860 13685 0 -13682 -13683 13684 -860 -13686 0 -13682 -13683 13684 -860 13687 0 c -1+1 --> 0 c ( b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ b^{20, 43}_0 ∧ p_860) -> (-b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ -b^{20, 44}_0) c in CNF: c -b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ -p_860 ∨ -b^{20, 44}_2 c -b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ -p_860 ∨ -b^{20, 44}_1 c -b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ -p_860 ∨ -b^{20, 44}_0 c in DIMACS: -13682 13683 -13684 -860 -13685 0 -13682 13683 -13684 -860 -13686 0 -13682 13683 -13684 -860 -13687 0 c 0+1 --> 1 c (-b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ -b^{20, 43}_0 ∧ p_860) -> (-b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ b^{20, 44}_0) c in CNF: c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ -p_860 ∨ -b^{20, 44}_2 c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ -p_860 ∨ -b^{20, 44}_1 c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ -p_860 ∨ b^{20, 44}_0 c in DIMACS: 13682 13683 13684 -860 -13685 0 13682 13683 13684 -860 -13686 0 13682 13683 13684 -860 13687 0 c 1+1 --> 2 c (-b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ b^{20, 43}_0 ∧ p_860) -> (-b^{20, 44}_2 ∧ b^{20, 44}_1 ∧ -b^{20, 44}_0) c in CNF: c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ -p_860 ∨ -b^{20, 44}_2 c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ -p_860 ∨ b^{20, 44}_1 c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ -p_860 ∨ -b^{20, 44}_0 c in DIMACS: 13682 13683 -13684 -860 -13685 0 13682 13683 -13684 -860 13686 0 13682 13683 -13684 -860 -13687 0 c 2+1 --> break c (-b^{20, 43}_2 ∧ b^{20, 43}_1 ∧ -b^{20, 43}_0 ∧ p_860) -> break c in CNF: c b^{20, 43}_2 ∨ -b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ -p_860 ∨ break c in DIMACS: 13682 -13683 13684 -860 1162 0 c 2-1 --> 1 c (-b^{20, 43}_2 ∧ b^{20, 43}_1 ∧ -b^{20, 43}_0 ∧ -p_860) -> (-b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ b^{20, 44}_0) c in CNF: c b^{20, 43}_2 ∨ -b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ p_860 ∨ -b^{20, 44}_2 c b^{20, 43}_2 ∨ -b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ p_860 ∨ -b^{20, 44}_1 c b^{20, 43}_2 ∨ -b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ p_860 ∨ b^{20, 44}_0 c in DIMACS: 13682 -13683 13684 860 -13685 0 13682 -13683 13684 860 -13686 0 13682 -13683 13684 860 13687 0 c 1-1 --> 0 c (-b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ b^{20, 43}_0 ∧ -p_860) -> (-b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ -b^{20, 44}_0) c in CNF: c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ p_860 ∨ -b^{20, 44}_2 c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ p_860 ∨ -b^{20, 44}_1 c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ p_860 ∨ -b^{20, 44}_0 c in DIMACS: 13682 13683 -13684 860 -13685 0 13682 13683 -13684 860 -13686 0 13682 13683 -13684 860 -13687 0 c 0-1 --> -1 c (-b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ -b^{20, 43}_0 ∧ -p_860) -> ( b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ b^{20, 44}_0) c in CNF: c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ p_860 ∨ b^{20, 44}_2 c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ p_860 ∨ -b^{20, 44}_1 c b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ p_860 ∨ b^{20, 44}_0 c in DIMACS: 13682 13683 13684 860 13685 0 13682 13683 13684 860 -13686 0 13682 13683 13684 860 13687 0 c -1-1 --> -2 c ( b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ b^{20, 43}_0 ∧ -p_860) -> ( b^{20, 44}_2 ∧ b^{20, 44}_1 ∧ -b^{20, 44}_0) c in CNF: c -b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ p_860 ∨ b^{20, 44}_2 c -b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ p_860 ∨ b^{20, 44}_1 c -b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ p_860 ∨ -b^{20, 44}_0 c in DIMACS: -13682 13683 -13684 860 13685 0 -13682 13683 -13684 860 13686 0 -13682 13683 -13684 860 -13687 0 c -2-1 --> break c ( b^{20, 43}_2 ∧ b^{20, 43}_1 ∧ -b^{20, 43}_0 ∧ -p_860) -> break c in CNF: c -b^{20, 43}_2 ∨ -b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ p_860 ∨ break c in DIMACS: -13682 -13683 13684 860 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 43}_2 ∧ -b^{20, 43}_1 ∧ -b^{20, 43}_0 ∧ true) c in CNF: c -b^{20, 43}_2 ∨ b^{20, 43}_1 ∨ b^{20, 43}_0 ∨ false c in DIMACS: -13682 13683 13684 0 c 3 does not represent an automaton state. c -(-b^{20, 43}_2 ∧ b^{20, 43}_1 ∧ b^{20, 43}_0 ∧ true) c in CNF: c b^{20, 43}_2 ∨ -b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ false c in DIMACS: 13682 -13683 -13684 0 c -3 does not represent an automaton state. c -( b^{20, 43}_2 ∧ b^{20, 43}_1 ∧ b^{20, 43}_0 ∧ true) c in CNF: c -b^{20, 43}_2 ∨ -b^{20, 43}_1 ∨ -b^{20, 43}_0 ∨ false c in DIMACS: -13682 -13683 -13684 0 c i = 44 c -2+1 --> -1 c ( b^{20, 44}_2 ∧ b^{20, 44}_1 ∧ -b^{20, 44}_0 ∧ p_880) -> ( b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ b^{20, 45}_0) c in CNF: c -b^{20, 44}_2 ∨ -b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ -p_880 ∨ b^{20, 45}_2 c -b^{20, 44}_2 ∨ -b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ -p_880 ∨ -b^{20, 45}_1 c -b^{20, 44}_2 ∨ -b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ -p_880 ∨ b^{20, 45}_0 c in DIMACS: -13685 -13686 13687 -880 13688 0 -13685 -13686 13687 -880 -13689 0 -13685 -13686 13687 -880 13690 0 c -1+1 --> 0 c ( b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ b^{20, 44}_0 ∧ p_880) -> (-b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ -b^{20, 45}_0) c in CNF: c -b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ -p_880 ∨ -b^{20, 45}_2 c -b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ -p_880 ∨ -b^{20, 45}_1 c -b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ -p_880 ∨ -b^{20, 45}_0 c in DIMACS: -13685 13686 -13687 -880 -13688 0 -13685 13686 -13687 -880 -13689 0 -13685 13686 -13687 -880 -13690 0 c 0+1 --> 1 c (-b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ -b^{20, 44}_0 ∧ p_880) -> (-b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ b^{20, 45}_0) c in CNF: c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ -p_880 ∨ -b^{20, 45}_2 c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ -p_880 ∨ -b^{20, 45}_1 c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ -p_880 ∨ b^{20, 45}_0 c in DIMACS: 13685 13686 13687 -880 -13688 0 13685 13686 13687 -880 -13689 0 13685 13686 13687 -880 13690 0 c 1+1 --> 2 c (-b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ b^{20, 44}_0 ∧ p_880) -> (-b^{20, 45}_2 ∧ b^{20, 45}_1 ∧ -b^{20, 45}_0) c in CNF: c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ -p_880 ∨ -b^{20, 45}_2 c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ -p_880 ∨ b^{20, 45}_1 c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ -p_880 ∨ -b^{20, 45}_0 c in DIMACS: 13685 13686 -13687 -880 -13688 0 13685 13686 -13687 -880 13689 0 13685 13686 -13687 -880 -13690 0 c 2+1 --> break c (-b^{20, 44}_2 ∧ b^{20, 44}_1 ∧ -b^{20, 44}_0 ∧ p_880) -> break c in CNF: c b^{20, 44}_2 ∨ -b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ -p_880 ∨ break c in DIMACS: 13685 -13686 13687 -880 1162 0 c 2-1 --> 1 c (-b^{20, 44}_2 ∧ b^{20, 44}_1 ∧ -b^{20, 44}_0 ∧ -p_880) -> (-b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ b^{20, 45}_0) c in CNF: c b^{20, 44}_2 ∨ -b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ p_880 ∨ -b^{20, 45}_2 c b^{20, 44}_2 ∨ -b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ p_880 ∨ -b^{20, 45}_1 c b^{20, 44}_2 ∨ -b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ p_880 ∨ b^{20, 45}_0 c in DIMACS: 13685 -13686 13687 880 -13688 0 13685 -13686 13687 880 -13689 0 13685 -13686 13687 880 13690 0 c 1-1 --> 0 c (-b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ b^{20, 44}_0 ∧ -p_880) -> (-b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ -b^{20, 45}_0) c in CNF: c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ p_880 ∨ -b^{20, 45}_2 c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ p_880 ∨ -b^{20, 45}_1 c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ p_880 ∨ -b^{20, 45}_0 c in DIMACS: 13685 13686 -13687 880 -13688 0 13685 13686 -13687 880 -13689 0 13685 13686 -13687 880 -13690 0 c 0-1 --> -1 c (-b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ -b^{20, 44}_0 ∧ -p_880) -> ( b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ b^{20, 45}_0) c in CNF: c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ p_880 ∨ b^{20, 45}_2 c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ p_880 ∨ -b^{20, 45}_1 c b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ p_880 ∨ b^{20, 45}_0 c in DIMACS: 13685 13686 13687 880 13688 0 13685 13686 13687 880 -13689 0 13685 13686 13687 880 13690 0 c -1-1 --> -2 c ( b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ b^{20, 44}_0 ∧ -p_880) -> ( b^{20, 45}_2 ∧ b^{20, 45}_1 ∧ -b^{20, 45}_0) c in CNF: c -b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ p_880 ∨ b^{20, 45}_2 c -b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ p_880 ∨ b^{20, 45}_1 c -b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ p_880 ∨ -b^{20, 45}_0 c in DIMACS: -13685 13686 -13687 880 13688 0 -13685 13686 -13687 880 13689 0 -13685 13686 -13687 880 -13690 0 c -2-1 --> break c ( b^{20, 44}_2 ∧ b^{20, 44}_1 ∧ -b^{20, 44}_0 ∧ -p_880) -> break c in CNF: c -b^{20, 44}_2 ∨ -b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ p_880 ∨ break c in DIMACS: -13685 -13686 13687 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 44}_2 ∧ -b^{20, 44}_1 ∧ -b^{20, 44}_0 ∧ true) c in CNF: c -b^{20, 44}_2 ∨ b^{20, 44}_1 ∨ b^{20, 44}_0 ∨ false c in DIMACS: -13685 13686 13687 0 c 3 does not represent an automaton state. c -(-b^{20, 44}_2 ∧ b^{20, 44}_1 ∧ b^{20, 44}_0 ∧ true) c in CNF: c b^{20, 44}_2 ∨ -b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ false c in DIMACS: 13685 -13686 -13687 0 c -3 does not represent an automaton state. c -( b^{20, 44}_2 ∧ b^{20, 44}_1 ∧ b^{20, 44}_0 ∧ true) c in CNF: c -b^{20, 44}_2 ∨ -b^{20, 44}_1 ∨ -b^{20, 44}_0 ∨ false c in DIMACS: -13685 -13686 -13687 0 c i = 45 c -2+1 --> -1 c ( b^{20, 45}_2 ∧ b^{20, 45}_1 ∧ -b^{20, 45}_0 ∧ p_900) -> ( b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ b^{20, 46}_0) c in CNF: c -b^{20, 45}_2 ∨ -b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ -p_900 ∨ b^{20, 46}_2 c -b^{20, 45}_2 ∨ -b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ -p_900 ∨ -b^{20, 46}_1 c -b^{20, 45}_2 ∨ -b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ -p_900 ∨ b^{20, 46}_0 c in DIMACS: -13688 -13689 13690 -900 13691 0 -13688 -13689 13690 -900 -13692 0 -13688 -13689 13690 -900 13693 0 c -1+1 --> 0 c ( b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ b^{20, 45}_0 ∧ p_900) -> (-b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ -b^{20, 46}_0) c in CNF: c -b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ -p_900 ∨ -b^{20, 46}_2 c -b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ -p_900 ∨ -b^{20, 46}_1 c -b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ -p_900 ∨ -b^{20, 46}_0 c in DIMACS: -13688 13689 -13690 -900 -13691 0 -13688 13689 -13690 -900 -13692 0 -13688 13689 -13690 -900 -13693 0 c 0+1 --> 1 c (-b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ -b^{20, 45}_0 ∧ p_900) -> (-b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ b^{20, 46}_0) c in CNF: c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ -p_900 ∨ -b^{20, 46}_2 c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ -p_900 ∨ -b^{20, 46}_1 c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ -p_900 ∨ b^{20, 46}_0 c in DIMACS: 13688 13689 13690 -900 -13691 0 13688 13689 13690 -900 -13692 0 13688 13689 13690 -900 13693 0 c 1+1 --> 2 c (-b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ b^{20, 45}_0 ∧ p_900) -> (-b^{20, 46}_2 ∧ b^{20, 46}_1 ∧ -b^{20, 46}_0) c in CNF: c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ -p_900 ∨ -b^{20, 46}_2 c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ -p_900 ∨ b^{20, 46}_1 c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ -p_900 ∨ -b^{20, 46}_0 c in DIMACS: 13688 13689 -13690 -900 -13691 0 13688 13689 -13690 -900 13692 0 13688 13689 -13690 -900 -13693 0 c 2+1 --> break c (-b^{20, 45}_2 ∧ b^{20, 45}_1 ∧ -b^{20, 45}_0 ∧ p_900) -> break c in CNF: c b^{20, 45}_2 ∨ -b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ -p_900 ∨ break c in DIMACS: 13688 -13689 13690 -900 1162 0 c 2-1 --> 1 c (-b^{20, 45}_2 ∧ b^{20, 45}_1 ∧ -b^{20, 45}_0 ∧ -p_900) -> (-b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ b^{20, 46}_0) c in CNF: c b^{20, 45}_2 ∨ -b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ p_900 ∨ -b^{20, 46}_2 c b^{20, 45}_2 ∨ -b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ p_900 ∨ -b^{20, 46}_1 c b^{20, 45}_2 ∨ -b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ p_900 ∨ b^{20, 46}_0 c in DIMACS: 13688 -13689 13690 900 -13691 0 13688 -13689 13690 900 -13692 0 13688 -13689 13690 900 13693 0 c 1-1 --> 0 c (-b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ b^{20, 45}_0 ∧ -p_900) -> (-b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ -b^{20, 46}_0) c in CNF: c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ p_900 ∨ -b^{20, 46}_2 c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ p_900 ∨ -b^{20, 46}_1 c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ p_900 ∨ -b^{20, 46}_0 c in DIMACS: 13688 13689 -13690 900 -13691 0 13688 13689 -13690 900 -13692 0 13688 13689 -13690 900 -13693 0 c 0-1 --> -1 c (-b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ -b^{20, 45}_0 ∧ -p_900) -> ( b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ b^{20, 46}_0) c in CNF: c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ p_900 ∨ b^{20, 46}_2 c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ p_900 ∨ -b^{20, 46}_1 c b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ p_900 ∨ b^{20, 46}_0 c in DIMACS: 13688 13689 13690 900 13691 0 13688 13689 13690 900 -13692 0 13688 13689 13690 900 13693 0 c -1-1 --> -2 c ( b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ b^{20, 45}_0 ∧ -p_900) -> ( b^{20, 46}_2 ∧ b^{20, 46}_1 ∧ -b^{20, 46}_0) c in CNF: c -b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ p_900 ∨ b^{20, 46}_2 c -b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ p_900 ∨ b^{20, 46}_1 c -b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ p_900 ∨ -b^{20, 46}_0 c in DIMACS: -13688 13689 -13690 900 13691 0 -13688 13689 -13690 900 13692 0 -13688 13689 -13690 900 -13693 0 c -2-1 --> break c ( b^{20, 45}_2 ∧ b^{20, 45}_1 ∧ -b^{20, 45}_0 ∧ -p_900) -> break c in CNF: c -b^{20, 45}_2 ∨ -b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ p_900 ∨ break c in DIMACS: -13688 -13689 13690 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 45}_2 ∧ -b^{20, 45}_1 ∧ -b^{20, 45}_0 ∧ true) c in CNF: c -b^{20, 45}_2 ∨ b^{20, 45}_1 ∨ b^{20, 45}_0 ∨ false c in DIMACS: -13688 13689 13690 0 c 3 does not represent an automaton state. c -(-b^{20, 45}_2 ∧ b^{20, 45}_1 ∧ b^{20, 45}_0 ∧ true) c in CNF: c b^{20, 45}_2 ∨ -b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ false c in DIMACS: 13688 -13689 -13690 0 c -3 does not represent an automaton state. c -( b^{20, 45}_2 ∧ b^{20, 45}_1 ∧ b^{20, 45}_0 ∧ true) c in CNF: c -b^{20, 45}_2 ∨ -b^{20, 45}_1 ∨ -b^{20, 45}_0 ∨ false c in DIMACS: -13688 -13689 -13690 0 c i = 46 c -2+1 --> -1 c ( b^{20, 46}_2 ∧ b^{20, 46}_1 ∧ -b^{20, 46}_0 ∧ p_920) -> ( b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ b^{20, 47}_0) c in CNF: c -b^{20, 46}_2 ∨ -b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ -p_920 ∨ b^{20, 47}_2 c -b^{20, 46}_2 ∨ -b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ -p_920 ∨ -b^{20, 47}_1 c -b^{20, 46}_2 ∨ -b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ -p_920 ∨ b^{20, 47}_0 c in DIMACS: -13691 -13692 13693 -920 13694 0 -13691 -13692 13693 -920 -13695 0 -13691 -13692 13693 -920 13696 0 c -1+1 --> 0 c ( b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ b^{20, 46}_0 ∧ p_920) -> (-b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ -b^{20, 47}_0) c in CNF: c -b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ -p_920 ∨ -b^{20, 47}_2 c -b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ -p_920 ∨ -b^{20, 47}_1 c -b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ -p_920 ∨ -b^{20, 47}_0 c in DIMACS: -13691 13692 -13693 -920 -13694 0 -13691 13692 -13693 -920 -13695 0 -13691 13692 -13693 -920 -13696 0 c 0+1 --> 1 c (-b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ -b^{20, 46}_0 ∧ p_920) -> (-b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ b^{20, 47}_0) c in CNF: c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ -p_920 ∨ -b^{20, 47}_2 c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ -p_920 ∨ -b^{20, 47}_1 c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ -p_920 ∨ b^{20, 47}_0 c in DIMACS: 13691 13692 13693 -920 -13694 0 13691 13692 13693 -920 -13695 0 13691 13692 13693 -920 13696 0 c 1+1 --> 2 c (-b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ b^{20, 46}_0 ∧ p_920) -> (-b^{20, 47}_2 ∧ b^{20, 47}_1 ∧ -b^{20, 47}_0) c in CNF: c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ -p_920 ∨ -b^{20, 47}_2 c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ -p_920 ∨ b^{20, 47}_1 c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ -p_920 ∨ -b^{20, 47}_0 c in DIMACS: 13691 13692 -13693 -920 -13694 0 13691 13692 -13693 -920 13695 0 13691 13692 -13693 -920 -13696 0 c 2+1 --> break c (-b^{20, 46}_2 ∧ b^{20, 46}_1 ∧ -b^{20, 46}_0 ∧ p_920) -> break c in CNF: c b^{20, 46}_2 ∨ -b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ -p_920 ∨ break c in DIMACS: 13691 -13692 13693 -920 1162 0 c 2-1 --> 1 c (-b^{20, 46}_2 ∧ b^{20, 46}_1 ∧ -b^{20, 46}_0 ∧ -p_920) -> (-b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ b^{20, 47}_0) c in CNF: c b^{20, 46}_2 ∨ -b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ p_920 ∨ -b^{20, 47}_2 c b^{20, 46}_2 ∨ -b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ p_920 ∨ -b^{20, 47}_1 c b^{20, 46}_2 ∨ -b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ p_920 ∨ b^{20, 47}_0 c in DIMACS: 13691 -13692 13693 920 -13694 0 13691 -13692 13693 920 -13695 0 13691 -13692 13693 920 13696 0 c 1-1 --> 0 c (-b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ b^{20, 46}_0 ∧ -p_920) -> (-b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ -b^{20, 47}_0) c in CNF: c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ p_920 ∨ -b^{20, 47}_2 c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ p_920 ∨ -b^{20, 47}_1 c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ p_920 ∨ -b^{20, 47}_0 c in DIMACS: 13691 13692 -13693 920 -13694 0 13691 13692 -13693 920 -13695 0 13691 13692 -13693 920 -13696 0 c 0-1 --> -1 c (-b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ -b^{20, 46}_0 ∧ -p_920) -> ( b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ b^{20, 47}_0) c in CNF: c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ p_920 ∨ b^{20, 47}_2 c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ p_920 ∨ -b^{20, 47}_1 c b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ p_920 ∨ b^{20, 47}_0 c in DIMACS: 13691 13692 13693 920 13694 0 13691 13692 13693 920 -13695 0 13691 13692 13693 920 13696 0 c -1-1 --> -2 c ( b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ b^{20, 46}_0 ∧ -p_920) -> ( b^{20, 47}_2 ∧ b^{20, 47}_1 ∧ -b^{20, 47}_0) c in CNF: c -b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ p_920 ∨ b^{20, 47}_2 c -b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ p_920 ∨ b^{20, 47}_1 c -b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ p_920 ∨ -b^{20, 47}_0 c in DIMACS: -13691 13692 -13693 920 13694 0 -13691 13692 -13693 920 13695 0 -13691 13692 -13693 920 -13696 0 c -2-1 --> break c ( b^{20, 46}_2 ∧ b^{20, 46}_1 ∧ -b^{20, 46}_0 ∧ -p_920) -> break c in CNF: c -b^{20, 46}_2 ∨ -b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ p_920 ∨ break c in DIMACS: -13691 -13692 13693 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 46}_2 ∧ -b^{20, 46}_1 ∧ -b^{20, 46}_0 ∧ true) c in CNF: c -b^{20, 46}_2 ∨ b^{20, 46}_1 ∨ b^{20, 46}_0 ∨ false c in DIMACS: -13691 13692 13693 0 c 3 does not represent an automaton state. c -(-b^{20, 46}_2 ∧ b^{20, 46}_1 ∧ b^{20, 46}_0 ∧ true) c in CNF: c b^{20, 46}_2 ∨ -b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ false c in DIMACS: 13691 -13692 -13693 0 c -3 does not represent an automaton state. c -( b^{20, 46}_2 ∧ b^{20, 46}_1 ∧ b^{20, 46}_0 ∧ true) c in CNF: c -b^{20, 46}_2 ∨ -b^{20, 46}_1 ∨ -b^{20, 46}_0 ∨ false c in DIMACS: -13691 -13692 -13693 0 c i = 47 c -2+1 --> -1 c ( b^{20, 47}_2 ∧ b^{20, 47}_1 ∧ -b^{20, 47}_0 ∧ p_940) -> ( b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ b^{20, 48}_0) c in CNF: c -b^{20, 47}_2 ∨ -b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ -p_940 ∨ b^{20, 48}_2 c -b^{20, 47}_2 ∨ -b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ -p_940 ∨ -b^{20, 48}_1 c -b^{20, 47}_2 ∨ -b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ -p_940 ∨ b^{20, 48}_0 c in DIMACS: -13694 -13695 13696 -940 13697 0 -13694 -13695 13696 -940 -13698 0 -13694 -13695 13696 -940 13699 0 c -1+1 --> 0 c ( b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ b^{20, 47}_0 ∧ p_940) -> (-b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ -b^{20, 48}_0) c in CNF: c -b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ -p_940 ∨ -b^{20, 48}_2 c -b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ -p_940 ∨ -b^{20, 48}_1 c -b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ -p_940 ∨ -b^{20, 48}_0 c in DIMACS: -13694 13695 -13696 -940 -13697 0 -13694 13695 -13696 -940 -13698 0 -13694 13695 -13696 -940 -13699 0 c 0+1 --> 1 c (-b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ -b^{20, 47}_0 ∧ p_940) -> (-b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ b^{20, 48}_0) c in CNF: c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ -p_940 ∨ -b^{20, 48}_2 c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ -p_940 ∨ -b^{20, 48}_1 c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ -p_940 ∨ b^{20, 48}_0 c in DIMACS: 13694 13695 13696 -940 -13697 0 13694 13695 13696 -940 -13698 0 13694 13695 13696 -940 13699 0 c 1+1 --> 2 c (-b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ b^{20, 47}_0 ∧ p_940) -> (-b^{20, 48}_2 ∧ b^{20, 48}_1 ∧ -b^{20, 48}_0) c in CNF: c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ -p_940 ∨ -b^{20, 48}_2 c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ -p_940 ∨ b^{20, 48}_1 c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ -p_940 ∨ -b^{20, 48}_0 c in DIMACS: 13694 13695 -13696 -940 -13697 0 13694 13695 -13696 -940 13698 0 13694 13695 -13696 -940 -13699 0 c 2+1 --> break c (-b^{20, 47}_2 ∧ b^{20, 47}_1 ∧ -b^{20, 47}_0 ∧ p_940) -> break c in CNF: c b^{20, 47}_2 ∨ -b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ -p_940 ∨ break c in DIMACS: 13694 -13695 13696 -940 1162 0 c 2-1 --> 1 c (-b^{20, 47}_2 ∧ b^{20, 47}_1 ∧ -b^{20, 47}_0 ∧ -p_940) -> (-b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ b^{20, 48}_0) c in CNF: c b^{20, 47}_2 ∨ -b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ p_940 ∨ -b^{20, 48}_2 c b^{20, 47}_2 ∨ -b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ p_940 ∨ -b^{20, 48}_1 c b^{20, 47}_2 ∨ -b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ p_940 ∨ b^{20, 48}_0 c in DIMACS: 13694 -13695 13696 940 -13697 0 13694 -13695 13696 940 -13698 0 13694 -13695 13696 940 13699 0 c 1-1 --> 0 c (-b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ b^{20, 47}_0 ∧ -p_940) -> (-b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ -b^{20, 48}_0) c in CNF: c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ p_940 ∨ -b^{20, 48}_2 c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ p_940 ∨ -b^{20, 48}_1 c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ p_940 ∨ -b^{20, 48}_0 c in DIMACS: 13694 13695 -13696 940 -13697 0 13694 13695 -13696 940 -13698 0 13694 13695 -13696 940 -13699 0 c 0-1 --> -1 c (-b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ -b^{20, 47}_0 ∧ -p_940) -> ( b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ b^{20, 48}_0) c in CNF: c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ p_940 ∨ b^{20, 48}_2 c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ p_940 ∨ -b^{20, 48}_1 c b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ p_940 ∨ b^{20, 48}_0 c in DIMACS: 13694 13695 13696 940 13697 0 13694 13695 13696 940 -13698 0 13694 13695 13696 940 13699 0 c -1-1 --> -2 c ( b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ b^{20, 47}_0 ∧ -p_940) -> ( b^{20, 48}_2 ∧ b^{20, 48}_1 ∧ -b^{20, 48}_0) c in CNF: c -b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ p_940 ∨ b^{20, 48}_2 c -b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ p_940 ∨ b^{20, 48}_1 c -b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ p_940 ∨ -b^{20, 48}_0 c in DIMACS: -13694 13695 -13696 940 13697 0 -13694 13695 -13696 940 13698 0 -13694 13695 -13696 940 -13699 0 c -2-1 --> break c ( b^{20, 47}_2 ∧ b^{20, 47}_1 ∧ -b^{20, 47}_0 ∧ -p_940) -> break c in CNF: c -b^{20, 47}_2 ∨ -b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ p_940 ∨ break c in DIMACS: -13694 -13695 13696 940 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 47}_2 ∧ -b^{20, 47}_1 ∧ -b^{20, 47}_0 ∧ true) c in CNF: c -b^{20, 47}_2 ∨ b^{20, 47}_1 ∨ b^{20, 47}_0 ∨ false c in DIMACS: -13694 13695 13696 0 c 3 does not represent an automaton state. c -(-b^{20, 47}_2 ∧ b^{20, 47}_1 ∧ b^{20, 47}_0 ∧ true) c in CNF: c b^{20, 47}_2 ∨ -b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ false c in DIMACS: 13694 -13695 -13696 0 c -3 does not represent an automaton state. c -( b^{20, 47}_2 ∧ b^{20, 47}_1 ∧ b^{20, 47}_0 ∧ true) c in CNF: c -b^{20, 47}_2 ∨ -b^{20, 47}_1 ∨ -b^{20, 47}_0 ∨ false c in DIMACS: -13694 -13695 -13696 0 c i = 48 c -2+1 --> -1 c ( b^{20, 48}_2 ∧ b^{20, 48}_1 ∧ -b^{20, 48}_0 ∧ p_960) -> ( b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ b^{20, 49}_0) c in CNF: c -b^{20, 48}_2 ∨ -b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ -p_960 ∨ b^{20, 49}_2 c -b^{20, 48}_2 ∨ -b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ -p_960 ∨ -b^{20, 49}_1 c -b^{20, 48}_2 ∨ -b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ -p_960 ∨ b^{20, 49}_0 c in DIMACS: -13697 -13698 13699 -960 13700 0 -13697 -13698 13699 -960 -13701 0 -13697 -13698 13699 -960 13702 0 c -1+1 --> 0 c ( b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ b^{20, 48}_0 ∧ p_960) -> (-b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ -b^{20, 49}_0) c in CNF: c -b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ -p_960 ∨ -b^{20, 49}_2 c -b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ -p_960 ∨ -b^{20, 49}_1 c -b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ -p_960 ∨ -b^{20, 49}_0 c in DIMACS: -13697 13698 -13699 -960 -13700 0 -13697 13698 -13699 -960 -13701 0 -13697 13698 -13699 -960 -13702 0 c 0+1 --> 1 c (-b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ -b^{20, 48}_0 ∧ p_960) -> (-b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ b^{20, 49}_0) c in CNF: c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ -p_960 ∨ -b^{20, 49}_2 c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ -p_960 ∨ -b^{20, 49}_1 c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ -p_960 ∨ b^{20, 49}_0 c in DIMACS: 13697 13698 13699 -960 -13700 0 13697 13698 13699 -960 -13701 0 13697 13698 13699 -960 13702 0 c 1+1 --> 2 c (-b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ b^{20, 48}_0 ∧ p_960) -> (-b^{20, 49}_2 ∧ b^{20, 49}_1 ∧ -b^{20, 49}_0) c in CNF: c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ -p_960 ∨ -b^{20, 49}_2 c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ -p_960 ∨ b^{20, 49}_1 c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ -p_960 ∨ -b^{20, 49}_0 c in DIMACS: 13697 13698 -13699 -960 -13700 0 13697 13698 -13699 -960 13701 0 13697 13698 -13699 -960 -13702 0 c 2+1 --> break c (-b^{20, 48}_2 ∧ b^{20, 48}_1 ∧ -b^{20, 48}_0 ∧ p_960) -> break c in CNF: c b^{20, 48}_2 ∨ -b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ -p_960 ∨ break c in DIMACS: 13697 -13698 13699 -960 1162 0 c 2-1 --> 1 c (-b^{20, 48}_2 ∧ b^{20, 48}_1 ∧ -b^{20, 48}_0 ∧ -p_960) -> (-b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ b^{20, 49}_0) c in CNF: c b^{20, 48}_2 ∨ -b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ p_960 ∨ -b^{20, 49}_2 c b^{20, 48}_2 ∨ -b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ p_960 ∨ -b^{20, 49}_1 c b^{20, 48}_2 ∨ -b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ p_960 ∨ b^{20, 49}_0 c in DIMACS: 13697 -13698 13699 960 -13700 0 13697 -13698 13699 960 -13701 0 13697 -13698 13699 960 13702 0 c 1-1 --> 0 c (-b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ b^{20, 48}_0 ∧ -p_960) -> (-b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ -b^{20, 49}_0) c in CNF: c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ p_960 ∨ -b^{20, 49}_2 c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ p_960 ∨ -b^{20, 49}_1 c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ p_960 ∨ -b^{20, 49}_0 c in DIMACS: 13697 13698 -13699 960 -13700 0 13697 13698 -13699 960 -13701 0 13697 13698 -13699 960 -13702 0 c 0-1 --> -1 c (-b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ -b^{20, 48}_0 ∧ -p_960) -> ( b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ b^{20, 49}_0) c in CNF: c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ p_960 ∨ b^{20, 49}_2 c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ p_960 ∨ -b^{20, 49}_1 c b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ p_960 ∨ b^{20, 49}_0 c in DIMACS: 13697 13698 13699 960 13700 0 13697 13698 13699 960 -13701 0 13697 13698 13699 960 13702 0 c -1-1 --> -2 c ( b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ b^{20, 48}_0 ∧ -p_960) -> ( b^{20, 49}_2 ∧ b^{20, 49}_1 ∧ -b^{20, 49}_0) c in CNF: c -b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ p_960 ∨ b^{20, 49}_2 c -b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ p_960 ∨ b^{20, 49}_1 c -b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ p_960 ∨ -b^{20, 49}_0 c in DIMACS: -13697 13698 -13699 960 13700 0 -13697 13698 -13699 960 13701 0 -13697 13698 -13699 960 -13702 0 c -2-1 --> break c ( b^{20, 48}_2 ∧ b^{20, 48}_1 ∧ -b^{20, 48}_0 ∧ -p_960) -> break c in CNF: c -b^{20, 48}_2 ∨ -b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ p_960 ∨ break c in DIMACS: -13697 -13698 13699 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 48}_2 ∧ -b^{20, 48}_1 ∧ -b^{20, 48}_0 ∧ true) c in CNF: c -b^{20, 48}_2 ∨ b^{20, 48}_1 ∨ b^{20, 48}_0 ∨ false c in DIMACS: -13697 13698 13699 0 c 3 does not represent an automaton state. c -(-b^{20, 48}_2 ∧ b^{20, 48}_1 ∧ b^{20, 48}_0 ∧ true) c in CNF: c b^{20, 48}_2 ∨ -b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ false c in DIMACS: 13697 -13698 -13699 0 c -3 does not represent an automaton state. c -( b^{20, 48}_2 ∧ b^{20, 48}_1 ∧ b^{20, 48}_0 ∧ true) c in CNF: c -b^{20, 48}_2 ∨ -b^{20, 48}_1 ∨ -b^{20, 48}_0 ∨ false c in DIMACS: -13697 -13698 -13699 0 c i = 49 c -2+1 --> -1 c ( b^{20, 49}_2 ∧ b^{20, 49}_1 ∧ -b^{20, 49}_0 ∧ p_980) -> ( b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ b^{20, 50}_0) c in CNF: c -b^{20, 49}_2 ∨ -b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ -p_980 ∨ b^{20, 50}_2 c -b^{20, 49}_2 ∨ -b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ -p_980 ∨ -b^{20, 50}_1 c -b^{20, 49}_2 ∨ -b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ -p_980 ∨ b^{20, 50}_0 c in DIMACS: -13700 -13701 13702 -980 13703 0 -13700 -13701 13702 -980 -13704 0 -13700 -13701 13702 -980 13705 0 c -1+1 --> 0 c ( b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ b^{20, 49}_0 ∧ p_980) -> (-b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ -b^{20, 50}_0) c in CNF: c -b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ -p_980 ∨ -b^{20, 50}_2 c -b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ -p_980 ∨ -b^{20, 50}_1 c -b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ -p_980 ∨ -b^{20, 50}_0 c in DIMACS: -13700 13701 -13702 -980 -13703 0 -13700 13701 -13702 -980 -13704 0 -13700 13701 -13702 -980 -13705 0 c 0+1 --> 1 c (-b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ -b^{20, 49}_0 ∧ p_980) -> (-b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ b^{20, 50}_0) c in CNF: c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ -p_980 ∨ -b^{20, 50}_2 c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ -p_980 ∨ -b^{20, 50}_1 c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ -p_980 ∨ b^{20, 50}_0 c in DIMACS: 13700 13701 13702 -980 -13703 0 13700 13701 13702 -980 -13704 0 13700 13701 13702 -980 13705 0 c 1+1 --> 2 c (-b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ b^{20, 49}_0 ∧ p_980) -> (-b^{20, 50}_2 ∧ b^{20, 50}_1 ∧ -b^{20, 50}_0) c in CNF: c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ -p_980 ∨ -b^{20, 50}_2 c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ -p_980 ∨ b^{20, 50}_1 c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ -p_980 ∨ -b^{20, 50}_0 c in DIMACS: 13700 13701 -13702 -980 -13703 0 13700 13701 -13702 -980 13704 0 13700 13701 -13702 -980 -13705 0 c 2+1 --> break c (-b^{20, 49}_2 ∧ b^{20, 49}_1 ∧ -b^{20, 49}_0 ∧ p_980) -> break c in CNF: c b^{20, 49}_2 ∨ -b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ -p_980 ∨ break c in DIMACS: 13700 -13701 13702 -980 1162 0 c 2-1 --> 1 c (-b^{20, 49}_2 ∧ b^{20, 49}_1 ∧ -b^{20, 49}_0 ∧ -p_980) -> (-b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ b^{20, 50}_0) c in CNF: c b^{20, 49}_2 ∨ -b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ p_980 ∨ -b^{20, 50}_2 c b^{20, 49}_2 ∨ -b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ p_980 ∨ -b^{20, 50}_1 c b^{20, 49}_2 ∨ -b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ p_980 ∨ b^{20, 50}_0 c in DIMACS: 13700 -13701 13702 980 -13703 0 13700 -13701 13702 980 -13704 0 13700 -13701 13702 980 13705 0 c 1-1 --> 0 c (-b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ b^{20, 49}_0 ∧ -p_980) -> (-b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ -b^{20, 50}_0) c in CNF: c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ p_980 ∨ -b^{20, 50}_2 c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ p_980 ∨ -b^{20, 50}_1 c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ p_980 ∨ -b^{20, 50}_0 c in DIMACS: 13700 13701 -13702 980 -13703 0 13700 13701 -13702 980 -13704 0 13700 13701 -13702 980 -13705 0 c 0-1 --> -1 c (-b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ -b^{20, 49}_0 ∧ -p_980) -> ( b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ b^{20, 50}_0) c in CNF: c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ p_980 ∨ b^{20, 50}_2 c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ p_980 ∨ -b^{20, 50}_1 c b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ p_980 ∨ b^{20, 50}_0 c in DIMACS: 13700 13701 13702 980 13703 0 13700 13701 13702 980 -13704 0 13700 13701 13702 980 13705 0 c -1-1 --> -2 c ( b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ b^{20, 49}_0 ∧ -p_980) -> ( b^{20, 50}_2 ∧ b^{20, 50}_1 ∧ -b^{20, 50}_0) c in CNF: c -b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ p_980 ∨ b^{20, 50}_2 c -b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ p_980 ∨ b^{20, 50}_1 c -b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ p_980 ∨ -b^{20, 50}_0 c in DIMACS: -13700 13701 -13702 980 13703 0 -13700 13701 -13702 980 13704 0 -13700 13701 -13702 980 -13705 0 c -2-1 --> break c ( b^{20, 49}_2 ∧ b^{20, 49}_1 ∧ -b^{20, 49}_0 ∧ -p_980) -> break c in CNF: c -b^{20, 49}_2 ∨ -b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ p_980 ∨ break c in DIMACS: -13700 -13701 13702 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 49}_2 ∧ -b^{20, 49}_1 ∧ -b^{20, 49}_0 ∧ true) c in CNF: c -b^{20, 49}_2 ∨ b^{20, 49}_1 ∨ b^{20, 49}_0 ∨ false c in DIMACS: -13700 13701 13702 0 c 3 does not represent an automaton state. c -(-b^{20, 49}_2 ∧ b^{20, 49}_1 ∧ b^{20, 49}_0 ∧ true) c in CNF: c b^{20, 49}_2 ∨ -b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ false c in DIMACS: 13700 -13701 -13702 0 c -3 does not represent an automaton state. c -( b^{20, 49}_2 ∧ b^{20, 49}_1 ∧ b^{20, 49}_0 ∧ true) c in CNF: c -b^{20, 49}_2 ∨ -b^{20, 49}_1 ∨ -b^{20, 49}_0 ∨ false c in DIMACS: -13700 -13701 -13702 0 c i = 50 c -2+1 --> -1 c ( b^{20, 50}_2 ∧ b^{20, 50}_1 ∧ -b^{20, 50}_0 ∧ p_1000) -> ( b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ b^{20, 51}_0) c in CNF: c -b^{20, 50}_2 ∨ -b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ -p_1000 ∨ b^{20, 51}_2 c -b^{20, 50}_2 ∨ -b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ -p_1000 ∨ -b^{20, 51}_1 c -b^{20, 50}_2 ∨ -b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ -p_1000 ∨ b^{20, 51}_0 c in DIMACS: -13703 -13704 13705 -1000 13706 0 -13703 -13704 13705 -1000 -13707 0 -13703 -13704 13705 -1000 13708 0 c -1+1 --> 0 c ( b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ b^{20, 50}_0 ∧ p_1000) -> (-b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ -b^{20, 51}_0) c in CNF: c -b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ -p_1000 ∨ -b^{20, 51}_2 c -b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ -p_1000 ∨ -b^{20, 51}_1 c -b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ -p_1000 ∨ -b^{20, 51}_0 c in DIMACS: -13703 13704 -13705 -1000 -13706 0 -13703 13704 -13705 -1000 -13707 0 -13703 13704 -13705 -1000 -13708 0 c 0+1 --> 1 c (-b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ -b^{20, 50}_0 ∧ p_1000) -> (-b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ b^{20, 51}_0) c in CNF: c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ -p_1000 ∨ -b^{20, 51}_2 c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ -p_1000 ∨ -b^{20, 51}_1 c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ -p_1000 ∨ b^{20, 51}_0 c in DIMACS: 13703 13704 13705 -1000 -13706 0 13703 13704 13705 -1000 -13707 0 13703 13704 13705 -1000 13708 0 c 1+1 --> 2 c (-b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ b^{20, 50}_0 ∧ p_1000) -> (-b^{20, 51}_2 ∧ b^{20, 51}_1 ∧ -b^{20, 51}_0) c in CNF: c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ -p_1000 ∨ -b^{20, 51}_2 c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ -p_1000 ∨ b^{20, 51}_1 c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ -p_1000 ∨ -b^{20, 51}_0 c in DIMACS: 13703 13704 -13705 -1000 -13706 0 13703 13704 -13705 -1000 13707 0 13703 13704 -13705 -1000 -13708 0 c 2+1 --> break c (-b^{20, 50}_2 ∧ b^{20, 50}_1 ∧ -b^{20, 50}_0 ∧ p_1000) -> break c in CNF: c b^{20, 50}_2 ∨ -b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ -p_1000 ∨ break c in DIMACS: 13703 -13704 13705 -1000 1162 0 c 2-1 --> 1 c (-b^{20, 50}_2 ∧ b^{20, 50}_1 ∧ -b^{20, 50}_0 ∧ -p_1000) -> (-b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ b^{20, 51}_0) c in CNF: c b^{20, 50}_2 ∨ -b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ p_1000 ∨ -b^{20, 51}_2 c b^{20, 50}_2 ∨ -b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ p_1000 ∨ -b^{20, 51}_1 c b^{20, 50}_2 ∨ -b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ p_1000 ∨ b^{20, 51}_0 c in DIMACS: 13703 -13704 13705 1000 -13706 0 13703 -13704 13705 1000 -13707 0 13703 -13704 13705 1000 13708 0 c 1-1 --> 0 c (-b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ b^{20, 50}_0 ∧ -p_1000) -> (-b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ -b^{20, 51}_0) c in CNF: c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ p_1000 ∨ -b^{20, 51}_2 c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ p_1000 ∨ -b^{20, 51}_1 c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ p_1000 ∨ -b^{20, 51}_0 c in DIMACS: 13703 13704 -13705 1000 -13706 0 13703 13704 -13705 1000 -13707 0 13703 13704 -13705 1000 -13708 0 c 0-1 --> -1 c (-b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ -b^{20, 50}_0 ∧ -p_1000) -> ( b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ b^{20, 51}_0) c in CNF: c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ p_1000 ∨ b^{20, 51}_2 c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ p_1000 ∨ -b^{20, 51}_1 c b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ p_1000 ∨ b^{20, 51}_0 c in DIMACS: 13703 13704 13705 1000 13706 0 13703 13704 13705 1000 -13707 0 13703 13704 13705 1000 13708 0 c -1-1 --> -2 c ( b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ b^{20, 50}_0 ∧ -p_1000) -> ( b^{20, 51}_2 ∧ b^{20, 51}_1 ∧ -b^{20, 51}_0) c in CNF: c -b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ p_1000 ∨ b^{20, 51}_2 c -b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ p_1000 ∨ b^{20, 51}_1 c -b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ p_1000 ∨ -b^{20, 51}_0 c in DIMACS: -13703 13704 -13705 1000 13706 0 -13703 13704 -13705 1000 13707 0 -13703 13704 -13705 1000 -13708 0 c -2-1 --> break c ( b^{20, 50}_2 ∧ b^{20, 50}_1 ∧ -b^{20, 50}_0 ∧ -p_1000) -> break c in CNF: c -b^{20, 50}_2 ∨ -b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ p_1000 ∨ break c in DIMACS: -13703 -13704 13705 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 50}_2 ∧ -b^{20, 50}_1 ∧ -b^{20, 50}_0 ∧ true) c in CNF: c -b^{20, 50}_2 ∨ b^{20, 50}_1 ∨ b^{20, 50}_0 ∨ false c in DIMACS: -13703 13704 13705 0 c 3 does not represent an automaton state. c -(-b^{20, 50}_2 ∧ b^{20, 50}_1 ∧ b^{20, 50}_0 ∧ true) c in CNF: c b^{20, 50}_2 ∨ -b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ false c in DIMACS: 13703 -13704 -13705 0 c -3 does not represent an automaton state. c -( b^{20, 50}_2 ∧ b^{20, 50}_1 ∧ b^{20, 50}_0 ∧ true) c in CNF: c -b^{20, 50}_2 ∨ -b^{20, 50}_1 ∨ -b^{20, 50}_0 ∨ false c in DIMACS: -13703 -13704 -13705 0 c i = 51 c -2+1 --> -1 c ( b^{20, 51}_2 ∧ b^{20, 51}_1 ∧ -b^{20, 51}_0 ∧ p_1020) -> ( b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ b^{20, 52}_0) c in CNF: c -b^{20, 51}_2 ∨ -b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ -p_1020 ∨ b^{20, 52}_2 c -b^{20, 51}_2 ∨ -b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ -p_1020 ∨ -b^{20, 52}_1 c -b^{20, 51}_2 ∨ -b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ -p_1020 ∨ b^{20, 52}_0 c in DIMACS: -13706 -13707 13708 -1020 13709 0 -13706 -13707 13708 -1020 -13710 0 -13706 -13707 13708 -1020 13711 0 c -1+1 --> 0 c ( b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ b^{20, 51}_0 ∧ p_1020) -> (-b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ -b^{20, 52}_0) c in CNF: c -b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ -p_1020 ∨ -b^{20, 52}_2 c -b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ -p_1020 ∨ -b^{20, 52}_1 c -b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ -p_1020 ∨ -b^{20, 52}_0 c in DIMACS: -13706 13707 -13708 -1020 -13709 0 -13706 13707 -13708 -1020 -13710 0 -13706 13707 -13708 -1020 -13711 0 c 0+1 --> 1 c (-b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ -b^{20, 51}_0 ∧ p_1020) -> (-b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ b^{20, 52}_0) c in CNF: c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ -p_1020 ∨ -b^{20, 52}_2 c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ -p_1020 ∨ -b^{20, 52}_1 c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ -p_1020 ∨ b^{20, 52}_0 c in DIMACS: 13706 13707 13708 -1020 -13709 0 13706 13707 13708 -1020 -13710 0 13706 13707 13708 -1020 13711 0 c 1+1 --> 2 c (-b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ b^{20, 51}_0 ∧ p_1020) -> (-b^{20, 52}_2 ∧ b^{20, 52}_1 ∧ -b^{20, 52}_0) c in CNF: c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ -p_1020 ∨ -b^{20, 52}_2 c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ -p_1020 ∨ b^{20, 52}_1 c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ -p_1020 ∨ -b^{20, 52}_0 c in DIMACS: 13706 13707 -13708 -1020 -13709 0 13706 13707 -13708 -1020 13710 0 13706 13707 -13708 -1020 -13711 0 c 2+1 --> break c (-b^{20, 51}_2 ∧ b^{20, 51}_1 ∧ -b^{20, 51}_0 ∧ p_1020) -> break c in CNF: c b^{20, 51}_2 ∨ -b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ -p_1020 ∨ break c in DIMACS: 13706 -13707 13708 -1020 1162 0 c 2-1 --> 1 c (-b^{20, 51}_2 ∧ b^{20, 51}_1 ∧ -b^{20, 51}_0 ∧ -p_1020) -> (-b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ b^{20, 52}_0) c in CNF: c b^{20, 51}_2 ∨ -b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ p_1020 ∨ -b^{20, 52}_2 c b^{20, 51}_2 ∨ -b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ p_1020 ∨ -b^{20, 52}_1 c b^{20, 51}_2 ∨ -b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ p_1020 ∨ b^{20, 52}_0 c in DIMACS: 13706 -13707 13708 1020 -13709 0 13706 -13707 13708 1020 -13710 0 13706 -13707 13708 1020 13711 0 c 1-1 --> 0 c (-b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ b^{20, 51}_0 ∧ -p_1020) -> (-b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ -b^{20, 52}_0) c in CNF: c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ p_1020 ∨ -b^{20, 52}_2 c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ p_1020 ∨ -b^{20, 52}_1 c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ p_1020 ∨ -b^{20, 52}_0 c in DIMACS: 13706 13707 -13708 1020 -13709 0 13706 13707 -13708 1020 -13710 0 13706 13707 -13708 1020 -13711 0 c 0-1 --> -1 c (-b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ -b^{20, 51}_0 ∧ -p_1020) -> ( b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ b^{20, 52}_0) c in CNF: c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ p_1020 ∨ b^{20, 52}_2 c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ p_1020 ∨ -b^{20, 52}_1 c b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ p_1020 ∨ b^{20, 52}_0 c in DIMACS: 13706 13707 13708 1020 13709 0 13706 13707 13708 1020 -13710 0 13706 13707 13708 1020 13711 0 c -1-1 --> -2 c ( b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ b^{20, 51}_0 ∧ -p_1020) -> ( b^{20, 52}_2 ∧ b^{20, 52}_1 ∧ -b^{20, 52}_0) c in CNF: c -b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ p_1020 ∨ b^{20, 52}_2 c -b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ p_1020 ∨ b^{20, 52}_1 c -b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ p_1020 ∨ -b^{20, 52}_0 c in DIMACS: -13706 13707 -13708 1020 13709 0 -13706 13707 -13708 1020 13710 0 -13706 13707 -13708 1020 -13711 0 c -2-1 --> break c ( b^{20, 51}_2 ∧ b^{20, 51}_1 ∧ -b^{20, 51}_0 ∧ -p_1020) -> break c in CNF: c -b^{20, 51}_2 ∨ -b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ p_1020 ∨ break c in DIMACS: -13706 -13707 13708 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 51}_2 ∧ -b^{20, 51}_1 ∧ -b^{20, 51}_0 ∧ true) c in CNF: c -b^{20, 51}_2 ∨ b^{20, 51}_1 ∨ b^{20, 51}_0 ∨ false c in DIMACS: -13706 13707 13708 0 c 3 does not represent an automaton state. c -(-b^{20, 51}_2 ∧ b^{20, 51}_1 ∧ b^{20, 51}_0 ∧ true) c in CNF: c b^{20, 51}_2 ∨ -b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ false c in DIMACS: 13706 -13707 -13708 0 c -3 does not represent an automaton state. c -( b^{20, 51}_2 ∧ b^{20, 51}_1 ∧ b^{20, 51}_0 ∧ true) c in CNF: c -b^{20, 51}_2 ∨ -b^{20, 51}_1 ∨ -b^{20, 51}_0 ∨ false c in DIMACS: -13706 -13707 -13708 0 c i = 52 c -2+1 --> -1 c ( b^{20, 52}_2 ∧ b^{20, 52}_1 ∧ -b^{20, 52}_0 ∧ p_1040) -> ( b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ b^{20, 53}_0) c in CNF: c -b^{20, 52}_2 ∨ -b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ -p_1040 ∨ b^{20, 53}_2 c -b^{20, 52}_2 ∨ -b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ -p_1040 ∨ -b^{20, 53}_1 c -b^{20, 52}_2 ∨ -b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ -p_1040 ∨ b^{20, 53}_0 c in DIMACS: -13709 -13710 13711 -1040 13712 0 -13709 -13710 13711 -1040 -13713 0 -13709 -13710 13711 -1040 13714 0 c -1+1 --> 0 c ( b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ b^{20, 52}_0 ∧ p_1040) -> (-b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ -b^{20, 53}_0) c in CNF: c -b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ -p_1040 ∨ -b^{20, 53}_2 c -b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ -p_1040 ∨ -b^{20, 53}_1 c -b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ -p_1040 ∨ -b^{20, 53}_0 c in DIMACS: -13709 13710 -13711 -1040 -13712 0 -13709 13710 -13711 -1040 -13713 0 -13709 13710 -13711 -1040 -13714 0 c 0+1 --> 1 c (-b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ -b^{20, 52}_0 ∧ p_1040) -> (-b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ b^{20, 53}_0) c in CNF: c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ -p_1040 ∨ -b^{20, 53}_2 c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ -p_1040 ∨ -b^{20, 53}_1 c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ -p_1040 ∨ b^{20, 53}_0 c in DIMACS: 13709 13710 13711 -1040 -13712 0 13709 13710 13711 -1040 -13713 0 13709 13710 13711 -1040 13714 0 c 1+1 --> 2 c (-b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ b^{20, 52}_0 ∧ p_1040) -> (-b^{20, 53}_2 ∧ b^{20, 53}_1 ∧ -b^{20, 53}_0) c in CNF: c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ -p_1040 ∨ -b^{20, 53}_2 c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ -p_1040 ∨ b^{20, 53}_1 c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ -p_1040 ∨ -b^{20, 53}_0 c in DIMACS: 13709 13710 -13711 -1040 -13712 0 13709 13710 -13711 -1040 13713 0 13709 13710 -13711 -1040 -13714 0 c 2+1 --> break c (-b^{20, 52}_2 ∧ b^{20, 52}_1 ∧ -b^{20, 52}_0 ∧ p_1040) -> break c in CNF: c b^{20, 52}_2 ∨ -b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ -p_1040 ∨ break c in DIMACS: 13709 -13710 13711 -1040 1162 0 c 2-1 --> 1 c (-b^{20, 52}_2 ∧ b^{20, 52}_1 ∧ -b^{20, 52}_0 ∧ -p_1040) -> (-b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ b^{20, 53}_0) c in CNF: c b^{20, 52}_2 ∨ -b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ p_1040 ∨ -b^{20, 53}_2 c b^{20, 52}_2 ∨ -b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ p_1040 ∨ -b^{20, 53}_1 c b^{20, 52}_2 ∨ -b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ p_1040 ∨ b^{20, 53}_0 c in DIMACS: 13709 -13710 13711 1040 -13712 0 13709 -13710 13711 1040 -13713 0 13709 -13710 13711 1040 13714 0 c 1-1 --> 0 c (-b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ b^{20, 52}_0 ∧ -p_1040) -> (-b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ -b^{20, 53}_0) c in CNF: c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ p_1040 ∨ -b^{20, 53}_2 c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ p_1040 ∨ -b^{20, 53}_1 c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ p_1040 ∨ -b^{20, 53}_0 c in DIMACS: 13709 13710 -13711 1040 -13712 0 13709 13710 -13711 1040 -13713 0 13709 13710 -13711 1040 -13714 0 c 0-1 --> -1 c (-b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ -b^{20, 52}_0 ∧ -p_1040) -> ( b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ b^{20, 53}_0) c in CNF: c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ p_1040 ∨ b^{20, 53}_2 c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ p_1040 ∨ -b^{20, 53}_1 c b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ p_1040 ∨ b^{20, 53}_0 c in DIMACS: 13709 13710 13711 1040 13712 0 13709 13710 13711 1040 -13713 0 13709 13710 13711 1040 13714 0 c -1-1 --> -2 c ( b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ b^{20, 52}_0 ∧ -p_1040) -> ( b^{20, 53}_2 ∧ b^{20, 53}_1 ∧ -b^{20, 53}_0) c in CNF: c -b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ p_1040 ∨ b^{20, 53}_2 c -b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ p_1040 ∨ b^{20, 53}_1 c -b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ p_1040 ∨ -b^{20, 53}_0 c in DIMACS: -13709 13710 -13711 1040 13712 0 -13709 13710 -13711 1040 13713 0 -13709 13710 -13711 1040 -13714 0 c -2-1 --> break c ( b^{20, 52}_2 ∧ b^{20, 52}_1 ∧ -b^{20, 52}_0 ∧ -p_1040) -> break c in CNF: c -b^{20, 52}_2 ∨ -b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ p_1040 ∨ break c in DIMACS: -13709 -13710 13711 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 52}_2 ∧ -b^{20, 52}_1 ∧ -b^{20, 52}_0 ∧ true) c in CNF: c -b^{20, 52}_2 ∨ b^{20, 52}_1 ∨ b^{20, 52}_0 ∨ false c in DIMACS: -13709 13710 13711 0 c 3 does not represent an automaton state. c -(-b^{20, 52}_2 ∧ b^{20, 52}_1 ∧ b^{20, 52}_0 ∧ true) c in CNF: c b^{20, 52}_2 ∨ -b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ false c in DIMACS: 13709 -13710 -13711 0 c -3 does not represent an automaton state. c -( b^{20, 52}_2 ∧ b^{20, 52}_1 ∧ b^{20, 52}_0 ∧ true) c in CNF: c -b^{20, 52}_2 ∨ -b^{20, 52}_1 ∨ -b^{20, 52}_0 ∨ false c in DIMACS: -13709 -13710 -13711 0 c i = 53 c -2+1 --> -1 c ( b^{20, 53}_2 ∧ b^{20, 53}_1 ∧ -b^{20, 53}_0 ∧ p_1060) -> ( b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ b^{20, 54}_0) c in CNF: c -b^{20, 53}_2 ∨ -b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ -p_1060 ∨ b^{20, 54}_2 c -b^{20, 53}_2 ∨ -b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ -p_1060 ∨ -b^{20, 54}_1 c -b^{20, 53}_2 ∨ -b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ -p_1060 ∨ b^{20, 54}_0 c in DIMACS: -13712 -13713 13714 -1060 13715 0 -13712 -13713 13714 -1060 -13716 0 -13712 -13713 13714 -1060 13717 0 c -1+1 --> 0 c ( b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ b^{20, 53}_0 ∧ p_1060) -> (-b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ -b^{20, 54}_0) c in CNF: c -b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ -p_1060 ∨ -b^{20, 54}_2 c -b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ -p_1060 ∨ -b^{20, 54}_1 c -b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ -p_1060 ∨ -b^{20, 54}_0 c in DIMACS: -13712 13713 -13714 -1060 -13715 0 -13712 13713 -13714 -1060 -13716 0 -13712 13713 -13714 -1060 -13717 0 c 0+1 --> 1 c (-b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ -b^{20, 53}_0 ∧ p_1060) -> (-b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ b^{20, 54}_0) c in CNF: c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ -p_1060 ∨ -b^{20, 54}_2 c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ -p_1060 ∨ -b^{20, 54}_1 c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ -p_1060 ∨ b^{20, 54}_0 c in DIMACS: 13712 13713 13714 -1060 -13715 0 13712 13713 13714 -1060 -13716 0 13712 13713 13714 -1060 13717 0 c 1+1 --> 2 c (-b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ b^{20, 53}_0 ∧ p_1060) -> (-b^{20, 54}_2 ∧ b^{20, 54}_1 ∧ -b^{20, 54}_0) c in CNF: c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ -p_1060 ∨ -b^{20, 54}_2 c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ -p_1060 ∨ b^{20, 54}_1 c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ -p_1060 ∨ -b^{20, 54}_0 c in DIMACS: 13712 13713 -13714 -1060 -13715 0 13712 13713 -13714 -1060 13716 0 13712 13713 -13714 -1060 -13717 0 c 2+1 --> break c (-b^{20, 53}_2 ∧ b^{20, 53}_1 ∧ -b^{20, 53}_0 ∧ p_1060) -> break c in CNF: c b^{20, 53}_2 ∨ -b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ -p_1060 ∨ break c in DIMACS: 13712 -13713 13714 -1060 1162 0 c 2-1 --> 1 c (-b^{20, 53}_2 ∧ b^{20, 53}_1 ∧ -b^{20, 53}_0 ∧ -p_1060) -> (-b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ b^{20, 54}_0) c in CNF: c b^{20, 53}_2 ∨ -b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ p_1060 ∨ -b^{20, 54}_2 c b^{20, 53}_2 ∨ -b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ p_1060 ∨ -b^{20, 54}_1 c b^{20, 53}_2 ∨ -b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ p_1060 ∨ b^{20, 54}_0 c in DIMACS: 13712 -13713 13714 1060 -13715 0 13712 -13713 13714 1060 -13716 0 13712 -13713 13714 1060 13717 0 c 1-1 --> 0 c (-b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ b^{20, 53}_0 ∧ -p_1060) -> (-b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ -b^{20, 54}_0) c in CNF: c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ p_1060 ∨ -b^{20, 54}_2 c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ p_1060 ∨ -b^{20, 54}_1 c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ p_1060 ∨ -b^{20, 54}_0 c in DIMACS: 13712 13713 -13714 1060 -13715 0 13712 13713 -13714 1060 -13716 0 13712 13713 -13714 1060 -13717 0 c 0-1 --> -1 c (-b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ -b^{20, 53}_0 ∧ -p_1060) -> ( b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ b^{20, 54}_0) c in CNF: c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ p_1060 ∨ b^{20, 54}_2 c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ p_1060 ∨ -b^{20, 54}_1 c b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ p_1060 ∨ b^{20, 54}_0 c in DIMACS: 13712 13713 13714 1060 13715 0 13712 13713 13714 1060 -13716 0 13712 13713 13714 1060 13717 0 c -1-1 --> -2 c ( b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ b^{20, 53}_0 ∧ -p_1060) -> ( b^{20, 54}_2 ∧ b^{20, 54}_1 ∧ -b^{20, 54}_0) c in CNF: c -b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ p_1060 ∨ b^{20, 54}_2 c -b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ p_1060 ∨ b^{20, 54}_1 c -b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ p_1060 ∨ -b^{20, 54}_0 c in DIMACS: -13712 13713 -13714 1060 13715 0 -13712 13713 -13714 1060 13716 0 -13712 13713 -13714 1060 -13717 0 c -2-1 --> break c ( b^{20, 53}_2 ∧ b^{20, 53}_1 ∧ -b^{20, 53}_0 ∧ -p_1060) -> break c in CNF: c -b^{20, 53}_2 ∨ -b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ p_1060 ∨ break c in DIMACS: -13712 -13713 13714 1060 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 53}_2 ∧ -b^{20, 53}_1 ∧ -b^{20, 53}_0 ∧ true) c in CNF: c -b^{20, 53}_2 ∨ b^{20, 53}_1 ∨ b^{20, 53}_0 ∨ false c in DIMACS: -13712 13713 13714 0 c 3 does not represent an automaton state. c -(-b^{20, 53}_2 ∧ b^{20, 53}_1 ∧ b^{20, 53}_0 ∧ true) c in CNF: c b^{20, 53}_2 ∨ -b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ false c in DIMACS: 13712 -13713 -13714 0 c -3 does not represent an automaton state. c -( b^{20, 53}_2 ∧ b^{20, 53}_1 ∧ b^{20, 53}_0 ∧ true) c in CNF: c -b^{20, 53}_2 ∨ -b^{20, 53}_1 ∨ -b^{20, 53}_0 ∨ false c in DIMACS: -13712 -13713 -13714 0 c i = 54 c -2+1 --> -1 c ( b^{20, 54}_2 ∧ b^{20, 54}_1 ∧ -b^{20, 54}_0 ∧ p_1080) -> ( b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ b^{20, 55}_0) c in CNF: c -b^{20, 54}_2 ∨ -b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ -p_1080 ∨ b^{20, 55}_2 c -b^{20, 54}_2 ∨ -b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ -p_1080 ∨ -b^{20, 55}_1 c -b^{20, 54}_2 ∨ -b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ -p_1080 ∨ b^{20, 55}_0 c in DIMACS: -13715 -13716 13717 -1080 13718 0 -13715 -13716 13717 -1080 -13719 0 -13715 -13716 13717 -1080 13720 0 c -1+1 --> 0 c ( b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ b^{20, 54}_0 ∧ p_1080) -> (-b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ -b^{20, 55}_0) c in CNF: c -b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ -p_1080 ∨ -b^{20, 55}_2 c -b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ -p_1080 ∨ -b^{20, 55}_1 c -b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ -p_1080 ∨ -b^{20, 55}_0 c in DIMACS: -13715 13716 -13717 -1080 -13718 0 -13715 13716 -13717 -1080 -13719 0 -13715 13716 -13717 -1080 -13720 0 c 0+1 --> 1 c (-b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ -b^{20, 54}_0 ∧ p_1080) -> (-b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ b^{20, 55}_0) c in CNF: c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ -p_1080 ∨ -b^{20, 55}_2 c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ -p_1080 ∨ -b^{20, 55}_1 c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ -p_1080 ∨ b^{20, 55}_0 c in DIMACS: 13715 13716 13717 -1080 -13718 0 13715 13716 13717 -1080 -13719 0 13715 13716 13717 -1080 13720 0 c 1+1 --> 2 c (-b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ b^{20, 54}_0 ∧ p_1080) -> (-b^{20, 55}_2 ∧ b^{20, 55}_1 ∧ -b^{20, 55}_0) c in CNF: c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ -p_1080 ∨ -b^{20, 55}_2 c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ -p_1080 ∨ b^{20, 55}_1 c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ -p_1080 ∨ -b^{20, 55}_0 c in DIMACS: 13715 13716 -13717 -1080 -13718 0 13715 13716 -13717 -1080 13719 0 13715 13716 -13717 -1080 -13720 0 c 2+1 --> break c (-b^{20, 54}_2 ∧ b^{20, 54}_1 ∧ -b^{20, 54}_0 ∧ p_1080) -> break c in CNF: c b^{20, 54}_2 ∨ -b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ -p_1080 ∨ break c in DIMACS: 13715 -13716 13717 -1080 1162 0 c 2-1 --> 1 c (-b^{20, 54}_2 ∧ b^{20, 54}_1 ∧ -b^{20, 54}_0 ∧ -p_1080) -> (-b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ b^{20, 55}_0) c in CNF: c b^{20, 54}_2 ∨ -b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ p_1080 ∨ -b^{20, 55}_2 c b^{20, 54}_2 ∨ -b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ p_1080 ∨ -b^{20, 55}_1 c b^{20, 54}_2 ∨ -b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ p_1080 ∨ b^{20, 55}_0 c in DIMACS: 13715 -13716 13717 1080 -13718 0 13715 -13716 13717 1080 -13719 0 13715 -13716 13717 1080 13720 0 c 1-1 --> 0 c (-b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ b^{20, 54}_0 ∧ -p_1080) -> (-b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ -b^{20, 55}_0) c in CNF: c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ p_1080 ∨ -b^{20, 55}_2 c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ p_1080 ∨ -b^{20, 55}_1 c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ p_1080 ∨ -b^{20, 55}_0 c in DIMACS: 13715 13716 -13717 1080 -13718 0 13715 13716 -13717 1080 -13719 0 13715 13716 -13717 1080 -13720 0 c 0-1 --> -1 c (-b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ -b^{20, 54}_0 ∧ -p_1080) -> ( b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ b^{20, 55}_0) c in CNF: c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ p_1080 ∨ b^{20, 55}_2 c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ p_1080 ∨ -b^{20, 55}_1 c b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ p_1080 ∨ b^{20, 55}_0 c in DIMACS: 13715 13716 13717 1080 13718 0 13715 13716 13717 1080 -13719 0 13715 13716 13717 1080 13720 0 c -1-1 --> -2 c ( b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ b^{20, 54}_0 ∧ -p_1080) -> ( b^{20, 55}_2 ∧ b^{20, 55}_1 ∧ -b^{20, 55}_0) c in CNF: c -b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ p_1080 ∨ b^{20, 55}_2 c -b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ p_1080 ∨ b^{20, 55}_1 c -b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ p_1080 ∨ -b^{20, 55}_0 c in DIMACS: -13715 13716 -13717 1080 13718 0 -13715 13716 -13717 1080 13719 0 -13715 13716 -13717 1080 -13720 0 c -2-1 --> break c ( b^{20, 54}_2 ∧ b^{20, 54}_1 ∧ -b^{20, 54}_0 ∧ -p_1080) -> break c in CNF: c -b^{20, 54}_2 ∨ -b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ p_1080 ∨ break c in DIMACS: -13715 -13716 13717 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 54}_2 ∧ -b^{20, 54}_1 ∧ -b^{20, 54}_0 ∧ true) c in CNF: c -b^{20, 54}_2 ∨ b^{20, 54}_1 ∨ b^{20, 54}_0 ∨ false c in DIMACS: -13715 13716 13717 0 c 3 does not represent an automaton state. c -(-b^{20, 54}_2 ∧ b^{20, 54}_1 ∧ b^{20, 54}_0 ∧ true) c in CNF: c b^{20, 54}_2 ∨ -b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ false c in DIMACS: 13715 -13716 -13717 0 c -3 does not represent an automaton state. c -( b^{20, 54}_2 ∧ b^{20, 54}_1 ∧ b^{20, 54}_0 ∧ true) c in CNF: c -b^{20, 54}_2 ∨ -b^{20, 54}_1 ∨ -b^{20, 54}_0 ∨ false c in DIMACS: -13715 -13716 -13717 0 c i = 55 c -2+1 --> -1 c ( b^{20, 55}_2 ∧ b^{20, 55}_1 ∧ -b^{20, 55}_0 ∧ p_1100) -> ( b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ b^{20, 56}_0) c in CNF: c -b^{20, 55}_2 ∨ -b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ -p_1100 ∨ b^{20, 56}_2 c -b^{20, 55}_2 ∨ -b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ -p_1100 ∨ -b^{20, 56}_1 c -b^{20, 55}_2 ∨ -b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ -p_1100 ∨ b^{20, 56}_0 c in DIMACS: -13718 -13719 13720 -1100 13721 0 -13718 -13719 13720 -1100 -13722 0 -13718 -13719 13720 -1100 13723 0 c -1+1 --> 0 c ( b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ b^{20, 55}_0 ∧ p_1100) -> (-b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ -b^{20, 56}_0) c in CNF: c -b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ -p_1100 ∨ -b^{20, 56}_2 c -b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ -p_1100 ∨ -b^{20, 56}_1 c -b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ -p_1100 ∨ -b^{20, 56}_0 c in DIMACS: -13718 13719 -13720 -1100 -13721 0 -13718 13719 -13720 -1100 -13722 0 -13718 13719 -13720 -1100 -13723 0 c 0+1 --> 1 c (-b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ -b^{20, 55}_0 ∧ p_1100) -> (-b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ b^{20, 56}_0) c in CNF: c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ -p_1100 ∨ -b^{20, 56}_2 c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ -p_1100 ∨ -b^{20, 56}_1 c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ -p_1100 ∨ b^{20, 56}_0 c in DIMACS: 13718 13719 13720 -1100 -13721 0 13718 13719 13720 -1100 -13722 0 13718 13719 13720 -1100 13723 0 c 1+1 --> 2 c (-b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ b^{20, 55}_0 ∧ p_1100) -> (-b^{20, 56}_2 ∧ b^{20, 56}_1 ∧ -b^{20, 56}_0) c in CNF: c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ -p_1100 ∨ -b^{20, 56}_2 c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ -p_1100 ∨ b^{20, 56}_1 c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ -p_1100 ∨ -b^{20, 56}_0 c in DIMACS: 13718 13719 -13720 -1100 -13721 0 13718 13719 -13720 -1100 13722 0 13718 13719 -13720 -1100 -13723 0 c 2+1 --> break c (-b^{20, 55}_2 ∧ b^{20, 55}_1 ∧ -b^{20, 55}_0 ∧ p_1100) -> break c in CNF: c b^{20, 55}_2 ∨ -b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ -p_1100 ∨ break c in DIMACS: 13718 -13719 13720 -1100 1162 0 c 2-1 --> 1 c (-b^{20, 55}_2 ∧ b^{20, 55}_1 ∧ -b^{20, 55}_0 ∧ -p_1100) -> (-b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ b^{20, 56}_0) c in CNF: c b^{20, 55}_2 ∨ -b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ p_1100 ∨ -b^{20, 56}_2 c b^{20, 55}_2 ∨ -b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ p_1100 ∨ -b^{20, 56}_1 c b^{20, 55}_2 ∨ -b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ p_1100 ∨ b^{20, 56}_0 c in DIMACS: 13718 -13719 13720 1100 -13721 0 13718 -13719 13720 1100 -13722 0 13718 -13719 13720 1100 13723 0 c 1-1 --> 0 c (-b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ b^{20, 55}_0 ∧ -p_1100) -> (-b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ -b^{20, 56}_0) c in CNF: c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ p_1100 ∨ -b^{20, 56}_2 c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ p_1100 ∨ -b^{20, 56}_1 c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ p_1100 ∨ -b^{20, 56}_0 c in DIMACS: 13718 13719 -13720 1100 -13721 0 13718 13719 -13720 1100 -13722 0 13718 13719 -13720 1100 -13723 0 c 0-1 --> -1 c (-b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ -b^{20, 55}_0 ∧ -p_1100) -> ( b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ b^{20, 56}_0) c in CNF: c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ p_1100 ∨ b^{20, 56}_2 c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ p_1100 ∨ -b^{20, 56}_1 c b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ p_1100 ∨ b^{20, 56}_0 c in DIMACS: 13718 13719 13720 1100 13721 0 13718 13719 13720 1100 -13722 0 13718 13719 13720 1100 13723 0 c -1-1 --> -2 c ( b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ b^{20, 55}_0 ∧ -p_1100) -> ( b^{20, 56}_2 ∧ b^{20, 56}_1 ∧ -b^{20, 56}_0) c in CNF: c -b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ p_1100 ∨ b^{20, 56}_2 c -b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ p_1100 ∨ b^{20, 56}_1 c -b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ p_1100 ∨ -b^{20, 56}_0 c in DIMACS: -13718 13719 -13720 1100 13721 0 -13718 13719 -13720 1100 13722 0 -13718 13719 -13720 1100 -13723 0 c -2-1 --> break c ( b^{20, 55}_2 ∧ b^{20, 55}_1 ∧ -b^{20, 55}_0 ∧ -p_1100) -> break c in CNF: c -b^{20, 55}_2 ∨ -b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ p_1100 ∨ break c in DIMACS: -13718 -13719 13720 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 55}_2 ∧ -b^{20, 55}_1 ∧ -b^{20, 55}_0 ∧ true) c in CNF: c -b^{20, 55}_2 ∨ b^{20, 55}_1 ∨ b^{20, 55}_0 ∨ false c in DIMACS: -13718 13719 13720 0 c 3 does not represent an automaton state. c -(-b^{20, 55}_2 ∧ b^{20, 55}_1 ∧ b^{20, 55}_0 ∧ true) c in CNF: c b^{20, 55}_2 ∨ -b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ false c in DIMACS: 13718 -13719 -13720 0 c -3 does not represent an automaton state. c -( b^{20, 55}_2 ∧ b^{20, 55}_1 ∧ b^{20, 55}_0 ∧ true) c in CNF: c -b^{20, 55}_2 ∨ -b^{20, 55}_1 ∨ -b^{20, 55}_0 ∨ false c in DIMACS: -13718 -13719 -13720 0 c i = 56 c -2+1 --> -1 c ( b^{20, 56}_2 ∧ b^{20, 56}_1 ∧ -b^{20, 56}_0 ∧ p_1120) -> ( b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ b^{20, 57}_0) c in CNF: c -b^{20, 56}_2 ∨ -b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ -p_1120 ∨ b^{20, 57}_2 c -b^{20, 56}_2 ∨ -b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ -p_1120 ∨ -b^{20, 57}_1 c -b^{20, 56}_2 ∨ -b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ -p_1120 ∨ b^{20, 57}_0 c in DIMACS: -13721 -13722 13723 -1120 13724 0 -13721 -13722 13723 -1120 -13725 0 -13721 -13722 13723 -1120 13726 0 c -1+1 --> 0 c ( b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ b^{20, 56}_0 ∧ p_1120) -> (-b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ -b^{20, 57}_0) c in CNF: c -b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ -p_1120 ∨ -b^{20, 57}_2 c -b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ -p_1120 ∨ -b^{20, 57}_1 c -b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ -p_1120 ∨ -b^{20, 57}_0 c in DIMACS: -13721 13722 -13723 -1120 -13724 0 -13721 13722 -13723 -1120 -13725 0 -13721 13722 -13723 -1120 -13726 0 c 0+1 --> 1 c (-b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ -b^{20, 56}_0 ∧ p_1120) -> (-b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ b^{20, 57}_0) c in CNF: c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ -p_1120 ∨ -b^{20, 57}_2 c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ -p_1120 ∨ -b^{20, 57}_1 c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ -p_1120 ∨ b^{20, 57}_0 c in DIMACS: 13721 13722 13723 -1120 -13724 0 13721 13722 13723 -1120 -13725 0 13721 13722 13723 -1120 13726 0 c 1+1 --> 2 c (-b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ b^{20, 56}_0 ∧ p_1120) -> (-b^{20, 57}_2 ∧ b^{20, 57}_1 ∧ -b^{20, 57}_0) c in CNF: c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ -p_1120 ∨ -b^{20, 57}_2 c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ -p_1120 ∨ b^{20, 57}_1 c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ -p_1120 ∨ -b^{20, 57}_0 c in DIMACS: 13721 13722 -13723 -1120 -13724 0 13721 13722 -13723 -1120 13725 0 13721 13722 -13723 -1120 -13726 0 c 2+1 --> break c (-b^{20, 56}_2 ∧ b^{20, 56}_1 ∧ -b^{20, 56}_0 ∧ p_1120) -> break c in CNF: c b^{20, 56}_2 ∨ -b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ -p_1120 ∨ break c in DIMACS: 13721 -13722 13723 -1120 1162 0 c 2-1 --> 1 c (-b^{20, 56}_2 ∧ b^{20, 56}_1 ∧ -b^{20, 56}_0 ∧ -p_1120) -> (-b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ b^{20, 57}_0) c in CNF: c b^{20, 56}_2 ∨ -b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ p_1120 ∨ -b^{20, 57}_2 c b^{20, 56}_2 ∨ -b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ p_1120 ∨ -b^{20, 57}_1 c b^{20, 56}_2 ∨ -b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ p_1120 ∨ b^{20, 57}_0 c in DIMACS: 13721 -13722 13723 1120 -13724 0 13721 -13722 13723 1120 -13725 0 13721 -13722 13723 1120 13726 0 c 1-1 --> 0 c (-b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ b^{20, 56}_0 ∧ -p_1120) -> (-b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ -b^{20, 57}_0) c in CNF: c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ p_1120 ∨ -b^{20, 57}_2 c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ p_1120 ∨ -b^{20, 57}_1 c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ p_1120 ∨ -b^{20, 57}_0 c in DIMACS: 13721 13722 -13723 1120 -13724 0 13721 13722 -13723 1120 -13725 0 13721 13722 -13723 1120 -13726 0 c 0-1 --> -1 c (-b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ -b^{20, 56}_0 ∧ -p_1120) -> ( b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ b^{20, 57}_0) c in CNF: c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ p_1120 ∨ b^{20, 57}_2 c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ p_1120 ∨ -b^{20, 57}_1 c b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ p_1120 ∨ b^{20, 57}_0 c in DIMACS: 13721 13722 13723 1120 13724 0 13721 13722 13723 1120 -13725 0 13721 13722 13723 1120 13726 0 c -1-1 --> -2 c ( b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ b^{20, 56}_0 ∧ -p_1120) -> ( b^{20, 57}_2 ∧ b^{20, 57}_1 ∧ -b^{20, 57}_0) c in CNF: c -b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ p_1120 ∨ b^{20, 57}_2 c -b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ p_1120 ∨ b^{20, 57}_1 c -b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ p_1120 ∨ -b^{20, 57}_0 c in DIMACS: -13721 13722 -13723 1120 13724 0 -13721 13722 -13723 1120 13725 0 -13721 13722 -13723 1120 -13726 0 c -2-1 --> break c ( b^{20, 56}_2 ∧ b^{20, 56}_1 ∧ -b^{20, 56}_0 ∧ -p_1120) -> break c in CNF: c -b^{20, 56}_2 ∨ -b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ p_1120 ∨ break c in DIMACS: -13721 -13722 13723 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 56}_2 ∧ -b^{20, 56}_1 ∧ -b^{20, 56}_0 ∧ true) c in CNF: c -b^{20, 56}_2 ∨ b^{20, 56}_1 ∨ b^{20, 56}_0 ∨ false c in DIMACS: -13721 13722 13723 0 c 3 does not represent an automaton state. c -(-b^{20, 56}_2 ∧ b^{20, 56}_1 ∧ b^{20, 56}_0 ∧ true) c in CNF: c b^{20, 56}_2 ∨ -b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ false c in DIMACS: 13721 -13722 -13723 0 c -3 does not represent an automaton state. c -( b^{20, 56}_2 ∧ b^{20, 56}_1 ∧ b^{20, 56}_0 ∧ true) c in CNF: c -b^{20, 56}_2 ∨ -b^{20, 56}_1 ∨ -b^{20, 56}_0 ∨ false c in DIMACS: -13721 -13722 -13723 0 c i = 57 c -2+1 --> -1 c ( b^{20, 57}_2 ∧ b^{20, 57}_1 ∧ -b^{20, 57}_0 ∧ p_1140) -> ( b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ b^{20, 58}_0) c in CNF: c -b^{20, 57}_2 ∨ -b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ -p_1140 ∨ b^{20, 58}_2 c -b^{20, 57}_2 ∨ -b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ -p_1140 ∨ -b^{20, 58}_1 c -b^{20, 57}_2 ∨ -b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ -p_1140 ∨ b^{20, 58}_0 c in DIMACS: -13724 -13725 13726 -1140 13727 0 -13724 -13725 13726 -1140 -13728 0 -13724 -13725 13726 -1140 13729 0 c -1+1 --> 0 c ( b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ b^{20, 57}_0 ∧ p_1140) -> (-b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ -b^{20, 58}_0) c in CNF: c -b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ -p_1140 ∨ -b^{20, 58}_2 c -b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ -p_1140 ∨ -b^{20, 58}_1 c -b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ -p_1140 ∨ -b^{20, 58}_0 c in DIMACS: -13724 13725 -13726 -1140 -13727 0 -13724 13725 -13726 -1140 -13728 0 -13724 13725 -13726 -1140 -13729 0 c 0+1 --> 1 c (-b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ -b^{20, 57}_0 ∧ p_1140) -> (-b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ b^{20, 58}_0) c in CNF: c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ -p_1140 ∨ -b^{20, 58}_2 c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ -p_1140 ∨ -b^{20, 58}_1 c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ -p_1140 ∨ b^{20, 58}_0 c in DIMACS: 13724 13725 13726 -1140 -13727 0 13724 13725 13726 -1140 -13728 0 13724 13725 13726 -1140 13729 0 c 1+1 --> 2 c (-b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ b^{20, 57}_0 ∧ p_1140) -> (-b^{20, 58}_2 ∧ b^{20, 58}_1 ∧ -b^{20, 58}_0) c in CNF: c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ -p_1140 ∨ -b^{20, 58}_2 c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ -p_1140 ∨ b^{20, 58}_1 c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ -p_1140 ∨ -b^{20, 58}_0 c in DIMACS: 13724 13725 -13726 -1140 -13727 0 13724 13725 -13726 -1140 13728 0 13724 13725 -13726 -1140 -13729 0 c 2+1 --> break c (-b^{20, 57}_2 ∧ b^{20, 57}_1 ∧ -b^{20, 57}_0 ∧ p_1140) -> break c in CNF: c b^{20, 57}_2 ∨ -b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ -p_1140 ∨ break c in DIMACS: 13724 -13725 13726 -1140 1162 0 c 2-1 --> 1 c (-b^{20, 57}_2 ∧ b^{20, 57}_1 ∧ -b^{20, 57}_0 ∧ -p_1140) -> (-b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ b^{20, 58}_0) c in CNF: c b^{20, 57}_2 ∨ -b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ p_1140 ∨ -b^{20, 58}_2 c b^{20, 57}_2 ∨ -b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ p_1140 ∨ -b^{20, 58}_1 c b^{20, 57}_2 ∨ -b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ p_1140 ∨ b^{20, 58}_0 c in DIMACS: 13724 -13725 13726 1140 -13727 0 13724 -13725 13726 1140 -13728 0 13724 -13725 13726 1140 13729 0 c 1-1 --> 0 c (-b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ b^{20, 57}_0 ∧ -p_1140) -> (-b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ -b^{20, 58}_0) c in CNF: c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ p_1140 ∨ -b^{20, 58}_2 c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ p_1140 ∨ -b^{20, 58}_1 c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ p_1140 ∨ -b^{20, 58}_0 c in DIMACS: 13724 13725 -13726 1140 -13727 0 13724 13725 -13726 1140 -13728 0 13724 13725 -13726 1140 -13729 0 c 0-1 --> -1 c (-b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ -b^{20, 57}_0 ∧ -p_1140) -> ( b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ b^{20, 58}_0) c in CNF: c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ p_1140 ∨ b^{20, 58}_2 c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ p_1140 ∨ -b^{20, 58}_1 c b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ p_1140 ∨ b^{20, 58}_0 c in DIMACS: 13724 13725 13726 1140 13727 0 13724 13725 13726 1140 -13728 0 13724 13725 13726 1140 13729 0 c -1-1 --> -2 c ( b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ b^{20, 57}_0 ∧ -p_1140) -> ( b^{20, 58}_2 ∧ b^{20, 58}_1 ∧ -b^{20, 58}_0) c in CNF: c -b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ p_1140 ∨ b^{20, 58}_2 c -b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ p_1140 ∨ b^{20, 58}_1 c -b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ p_1140 ∨ -b^{20, 58}_0 c in DIMACS: -13724 13725 -13726 1140 13727 0 -13724 13725 -13726 1140 13728 0 -13724 13725 -13726 1140 -13729 0 c -2-1 --> break c ( b^{20, 57}_2 ∧ b^{20, 57}_1 ∧ -b^{20, 57}_0 ∧ -p_1140) -> break c in CNF: c -b^{20, 57}_2 ∨ -b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ p_1140 ∨ break c in DIMACS: -13724 -13725 13726 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 57}_2 ∧ -b^{20, 57}_1 ∧ -b^{20, 57}_0 ∧ true) c in CNF: c -b^{20, 57}_2 ∨ b^{20, 57}_1 ∨ b^{20, 57}_0 ∨ false c in DIMACS: -13724 13725 13726 0 c 3 does not represent an automaton state. c -(-b^{20, 57}_2 ∧ b^{20, 57}_1 ∧ b^{20, 57}_0 ∧ true) c in CNF: c b^{20, 57}_2 ∨ -b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ false c in DIMACS: 13724 -13725 -13726 0 c -3 does not represent an automaton state. c -( b^{20, 57}_2 ∧ b^{20, 57}_1 ∧ b^{20, 57}_0 ∧ true) c in CNF: c -b^{20, 57}_2 ∨ -b^{20, 57}_1 ∨ -b^{20, 57}_0 ∨ false c in DIMACS: -13724 -13725 -13726 0 c i = 58 c -2+1 --> -1 c ( b^{20, 58}_2 ∧ b^{20, 58}_1 ∧ -b^{20, 58}_0 ∧ p_1160) -> ( b^{20, 59}_2 ∧ -b^{20, 59}_1 ∧ b^{20, 59}_0) c in CNF: c -b^{20, 58}_2 ∨ -b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ -p_1160 ∨ b^{20, 59}_2 c -b^{20, 58}_2 ∨ -b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ -p_1160 ∨ -b^{20, 59}_1 c -b^{20, 58}_2 ∨ -b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ -p_1160 ∨ b^{20, 59}_0 c in DIMACS: -13727 -13728 13729 -1160 13730 0 -13727 -13728 13729 -1160 -13731 0 -13727 -13728 13729 -1160 13732 0 c -1+1 --> 0 c ( b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ b^{20, 58}_0 ∧ p_1160) -> (-b^{20, 59}_2 ∧ -b^{20, 59}_1 ∧ -b^{20, 59}_0) c in CNF: c -b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ -p_1160 ∨ -b^{20, 59}_2 c -b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ -p_1160 ∨ -b^{20, 59}_1 c -b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ -p_1160 ∨ -b^{20, 59}_0 c in DIMACS: -13727 13728 -13729 -1160 -13730 0 -13727 13728 -13729 -1160 -13731 0 -13727 13728 -13729 -1160 -13732 0 c 0+1 --> 1 c (-b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ -b^{20, 58}_0 ∧ p_1160) -> (-b^{20, 59}_2 ∧ -b^{20, 59}_1 ∧ b^{20, 59}_0) c in CNF: c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ -p_1160 ∨ -b^{20, 59}_2 c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ -p_1160 ∨ -b^{20, 59}_1 c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ -p_1160 ∨ b^{20, 59}_0 c in DIMACS: 13727 13728 13729 -1160 -13730 0 13727 13728 13729 -1160 -13731 0 13727 13728 13729 -1160 13732 0 c 1+1 --> 2 c (-b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ b^{20, 58}_0 ∧ p_1160) -> (-b^{20, 59}_2 ∧ b^{20, 59}_1 ∧ -b^{20, 59}_0) c in CNF: c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ -p_1160 ∨ -b^{20, 59}_2 c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ -p_1160 ∨ b^{20, 59}_1 c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ -p_1160 ∨ -b^{20, 59}_0 c in DIMACS: 13727 13728 -13729 -1160 -13730 0 13727 13728 -13729 -1160 13731 0 13727 13728 -13729 -1160 -13732 0 c 2+1 --> break c (-b^{20, 58}_2 ∧ b^{20, 58}_1 ∧ -b^{20, 58}_0 ∧ p_1160) -> break c in CNF: c b^{20, 58}_2 ∨ -b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ -p_1160 ∨ break c in DIMACS: 13727 -13728 13729 -1160 1162 0 c 2-1 --> 1 c (-b^{20, 58}_2 ∧ b^{20, 58}_1 ∧ -b^{20, 58}_0 ∧ -p_1160) -> (-b^{20, 59}_2 ∧ -b^{20, 59}_1 ∧ b^{20, 59}_0) c in CNF: c b^{20, 58}_2 ∨ -b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ p_1160 ∨ -b^{20, 59}_2 c b^{20, 58}_2 ∨ -b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ p_1160 ∨ -b^{20, 59}_1 c b^{20, 58}_2 ∨ -b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ p_1160 ∨ b^{20, 59}_0 c in DIMACS: 13727 -13728 13729 1160 -13730 0 13727 -13728 13729 1160 -13731 0 13727 -13728 13729 1160 13732 0 c 1-1 --> 0 c (-b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ b^{20, 58}_0 ∧ -p_1160) -> (-b^{20, 59}_2 ∧ -b^{20, 59}_1 ∧ -b^{20, 59}_0) c in CNF: c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ p_1160 ∨ -b^{20, 59}_2 c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ p_1160 ∨ -b^{20, 59}_1 c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ p_1160 ∨ -b^{20, 59}_0 c in DIMACS: 13727 13728 -13729 1160 -13730 0 13727 13728 -13729 1160 -13731 0 13727 13728 -13729 1160 -13732 0 c 0-1 --> -1 c (-b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ -b^{20, 58}_0 ∧ -p_1160) -> ( b^{20, 59}_2 ∧ -b^{20, 59}_1 ∧ b^{20, 59}_0) c in CNF: c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ p_1160 ∨ b^{20, 59}_2 c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ p_1160 ∨ -b^{20, 59}_1 c b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ p_1160 ∨ b^{20, 59}_0 c in DIMACS: 13727 13728 13729 1160 13730 0 13727 13728 13729 1160 -13731 0 13727 13728 13729 1160 13732 0 c -1-1 --> -2 c ( b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ b^{20, 58}_0 ∧ -p_1160) -> ( b^{20, 59}_2 ∧ b^{20, 59}_1 ∧ -b^{20, 59}_0) c in CNF: c -b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ p_1160 ∨ b^{20, 59}_2 c -b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ p_1160 ∨ b^{20, 59}_1 c -b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ p_1160 ∨ -b^{20, 59}_0 c in DIMACS: -13727 13728 -13729 1160 13730 0 -13727 13728 -13729 1160 13731 0 -13727 13728 -13729 1160 -13732 0 c -2-1 --> break c ( b^{20, 58}_2 ∧ b^{20, 58}_1 ∧ -b^{20, 58}_0 ∧ -p_1160) -> break c in CNF: c -b^{20, 58}_2 ∨ -b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ p_1160 ∨ break c in DIMACS: -13727 -13728 13729 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{20, 58}_2 ∧ -b^{20, 58}_1 ∧ -b^{20, 58}_0 ∧ true) c in CNF: c -b^{20, 58}_2 ∨ b^{20, 58}_1 ∨ b^{20, 58}_0 ∨ false c in DIMACS: -13727 13728 13729 0 c 3 does not represent an automaton state. c -(-b^{20, 58}_2 ∧ b^{20, 58}_1 ∧ b^{20, 58}_0 ∧ true) c in CNF: c b^{20, 58}_2 ∨ -b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ false c in DIMACS: 13727 -13728 -13729 0 c -3 does not represent an automaton state. c -( b^{20, 58}_2 ∧ b^{20, 58}_1 ∧ b^{20, 58}_0 ∧ true) c in CNF: c -b^{20, 58}_2 ∨ -b^{20, 58}_1 ∨ -b^{20, 58}_0 ∨ false c in DIMACS: -13727 -13728 -13729 0 c INIT for k = 21 c -b^{21, 1}_2 c -b^{21, 1}_1 c -b^{21, 1}_0 c in DIMACS: -13733 0 -13734 0 -13735 0 c Transitions for k = 21 c i = 1 c -2+1 --> -1 c ( b^{21, 1}_2 ∧ b^{21, 1}_1 ∧ -b^{21, 1}_0 ∧ p_21) -> ( b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ b^{21, 2}_0) c in CNF: c -b^{21, 1}_2 ∨ -b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ -p_21 ∨ b^{21, 2}_2 c -b^{21, 1}_2 ∨ -b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ -p_21 ∨ -b^{21, 2}_1 c -b^{21, 1}_2 ∨ -b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ -p_21 ∨ b^{21, 2}_0 c in DIMACS: -13733 -13734 13735 -21 13736 0 -13733 -13734 13735 -21 -13737 0 -13733 -13734 13735 -21 13738 0 c -1+1 --> 0 c ( b^{21, 1}_2 ∧ -b^{21, 1}_1 ∧ b^{21, 1}_0 ∧ p_21) -> (-b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ -b^{21, 2}_0) c in CNF: c -b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ -p_21 ∨ -b^{21, 2}_2 c -b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ -p_21 ∨ -b^{21, 2}_1 c -b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ -p_21 ∨ -b^{21, 2}_0 c in DIMACS: -13733 13734 -13735 -21 -13736 0 -13733 13734 -13735 -21 -13737 0 -13733 13734 -13735 -21 -13738 0 c 0+1 --> 1 c (-b^{21, 1}_2 ∧ -b^{21, 1}_1 ∧ -b^{21, 1}_0 ∧ p_21) -> (-b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ b^{21, 2}_0) c in CNF: c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ -p_21 ∨ -b^{21, 2}_2 c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ -p_21 ∨ -b^{21, 2}_1 c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ -p_21 ∨ b^{21, 2}_0 c in DIMACS: 13733 13734 13735 -21 -13736 0 13733 13734 13735 -21 -13737 0 13733 13734 13735 -21 13738 0 c 1+1 --> 2 c (-b^{21, 1}_2 ∧ -b^{21, 1}_1 ∧ b^{21, 1}_0 ∧ p_21) -> (-b^{21, 2}_2 ∧ b^{21, 2}_1 ∧ -b^{21, 2}_0) c in CNF: c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ -p_21 ∨ -b^{21, 2}_2 c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ -p_21 ∨ b^{21, 2}_1 c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ -p_21 ∨ -b^{21, 2}_0 c in DIMACS: 13733 13734 -13735 -21 -13736 0 13733 13734 -13735 -21 13737 0 13733 13734 -13735 -21 -13738 0 c 2+1 --> break c (-b^{21, 1}_2 ∧ b^{21, 1}_1 ∧ -b^{21, 1}_0 ∧ p_21) -> break c in CNF: c b^{21, 1}_2 ∨ -b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ -p_21 ∨ break c in DIMACS: 13733 -13734 13735 -21 1162 0 c 2-1 --> 1 c (-b^{21, 1}_2 ∧ b^{21, 1}_1 ∧ -b^{21, 1}_0 ∧ -p_21) -> (-b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ b^{21, 2}_0) c in CNF: c b^{21, 1}_2 ∨ -b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ p_21 ∨ -b^{21, 2}_2 c b^{21, 1}_2 ∨ -b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ p_21 ∨ -b^{21, 2}_1 c b^{21, 1}_2 ∨ -b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ p_21 ∨ b^{21, 2}_0 c in DIMACS: 13733 -13734 13735 21 -13736 0 13733 -13734 13735 21 -13737 0 13733 -13734 13735 21 13738 0 c 1-1 --> 0 c (-b^{21, 1}_2 ∧ -b^{21, 1}_1 ∧ b^{21, 1}_0 ∧ -p_21) -> (-b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ -b^{21, 2}_0) c in CNF: c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ p_21 ∨ -b^{21, 2}_2 c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ p_21 ∨ -b^{21, 2}_1 c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ p_21 ∨ -b^{21, 2}_0 c in DIMACS: 13733 13734 -13735 21 -13736 0 13733 13734 -13735 21 -13737 0 13733 13734 -13735 21 -13738 0 c 0-1 --> -1 c (-b^{21, 1}_2 ∧ -b^{21, 1}_1 ∧ -b^{21, 1}_0 ∧ -p_21) -> ( b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ b^{21, 2}_0) c in CNF: c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ p_21 ∨ b^{21, 2}_2 c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ p_21 ∨ -b^{21, 2}_1 c b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ p_21 ∨ b^{21, 2}_0 c in DIMACS: 13733 13734 13735 21 13736 0 13733 13734 13735 21 -13737 0 13733 13734 13735 21 13738 0 c -1-1 --> -2 c ( b^{21, 1}_2 ∧ -b^{21, 1}_1 ∧ b^{21, 1}_0 ∧ -p_21) -> ( b^{21, 2}_2 ∧ b^{21, 2}_1 ∧ -b^{21, 2}_0) c in CNF: c -b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ p_21 ∨ b^{21, 2}_2 c -b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ p_21 ∨ b^{21, 2}_1 c -b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ p_21 ∨ -b^{21, 2}_0 c in DIMACS: -13733 13734 -13735 21 13736 0 -13733 13734 -13735 21 13737 0 -13733 13734 -13735 21 -13738 0 c -2-1 --> break c ( b^{21, 1}_2 ∧ b^{21, 1}_1 ∧ -b^{21, 1}_0 ∧ -p_21) -> break c in CNF: c -b^{21, 1}_2 ∨ -b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ p_21 ∨ break c in DIMACS: -13733 -13734 13735 21 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 1}_2 ∧ -b^{21, 1}_1 ∧ -b^{21, 1}_0 ∧ true) c in CNF: c -b^{21, 1}_2 ∨ b^{21, 1}_1 ∨ b^{21, 1}_0 ∨ false c in DIMACS: -13733 13734 13735 0 c 3 does not represent an automaton state. c -(-b^{21, 1}_2 ∧ b^{21, 1}_1 ∧ b^{21, 1}_0 ∧ true) c in CNF: c b^{21, 1}_2 ∨ -b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ false c in DIMACS: 13733 -13734 -13735 0 c -3 does not represent an automaton state. c -( b^{21, 1}_2 ∧ b^{21, 1}_1 ∧ b^{21, 1}_0 ∧ true) c in CNF: c -b^{21, 1}_2 ∨ -b^{21, 1}_1 ∨ -b^{21, 1}_0 ∨ false c in DIMACS: -13733 -13734 -13735 0 c i = 2 c -2+1 --> -1 c ( b^{21, 2}_2 ∧ b^{21, 2}_1 ∧ -b^{21, 2}_0 ∧ p_42) -> ( b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ b^{21, 3}_0) c in CNF: c -b^{21, 2}_2 ∨ -b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ -p_42 ∨ b^{21, 3}_2 c -b^{21, 2}_2 ∨ -b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ -p_42 ∨ -b^{21, 3}_1 c -b^{21, 2}_2 ∨ -b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ -p_42 ∨ b^{21, 3}_0 c in DIMACS: -13736 -13737 13738 -42 13739 0 -13736 -13737 13738 -42 -13740 0 -13736 -13737 13738 -42 13741 0 c -1+1 --> 0 c ( b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ b^{21, 2}_0 ∧ p_42) -> (-b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ -b^{21, 3}_0) c in CNF: c -b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ -p_42 ∨ -b^{21, 3}_2 c -b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ -p_42 ∨ -b^{21, 3}_1 c -b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ -p_42 ∨ -b^{21, 3}_0 c in DIMACS: -13736 13737 -13738 -42 -13739 0 -13736 13737 -13738 -42 -13740 0 -13736 13737 -13738 -42 -13741 0 c 0+1 --> 1 c (-b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ -b^{21, 2}_0 ∧ p_42) -> (-b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ b^{21, 3}_0) c in CNF: c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ -p_42 ∨ -b^{21, 3}_2 c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ -p_42 ∨ -b^{21, 3}_1 c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ -p_42 ∨ b^{21, 3}_0 c in DIMACS: 13736 13737 13738 -42 -13739 0 13736 13737 13738 -42 -13740 0 13736 13737 13738 -42 13741 0 c 1+1 --> 2 c (-b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ b^{21, 2}_0 ∧ p_42) -> (-b^{21, 3}_2 ∧ b^{21, 3}_1 ∧ -b^{21, 3}_0) c in CNF: c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ -p_42 ∨ -b^{21, 3}_2 c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ -p_42 ∨ b^{21, 3}_1 c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ -p_42 ∨ -b^{21, 3}_0 c in DIMACS: 13736 13737 -13738 -42 -13739 0 13736 13737 -13738 -42 13740 0 13736 13737 -13738 -42 -13741 0 c 2+1 --> break c (-b^{21, 2}_2 ∧ b^{21, 2}_1 ∧ -b^{21, 2}_0 ∧ p_42) -> break c in CNF: c b^{21, 2}_2 ∨ -b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ -p_42 ∨ break c in DIMACS: 13736 -13737 13738 -42 1162 0 c 2-1 --> 1 c (-b^{21, 2}_2 ∧ b^{21, 2}_1 ∧ -b^{21, 2}_0 ∧ -p_42) -> (-b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ b^{21, 3}_0) c in CNF: c b^{21, 2}_2 ∨ -b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ p_42 ∨ -b^{21, 3}_2 c b^{21, 2}_2 ∨ -b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ p_42 ∨ -b^{21, 3}_1 c b^{21, 2}_2 ∨ -b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ p_42 ∨ b^{21, 3}_0 c in DIMACS: 13736 -13737 13738 42 -13739 0 13736 -13737 13738 42 -13740 0 13736 -13737 13738 42 13741 0 c 1-1 --> 0 c (-b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ b^{21, 2}_0 ∧ -p_42) -> (-b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ -b^{21, 3}_0) c in CNF: c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ p_42 ∨ -b^{21, 3}_2 c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ p_42 ∨ -b^{21, 3}_1 c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ p_42 ∨ -b^{21, 3}_0 c in DIMACS: 13736 13737 -13738 42 -13739 0 13736 13737 -13738 42 -13740 0 13736 13737 -13738 42 -13741 0 c 0-1 --> -1 c (-b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ -b^{21, 2}_0 ∧ -p_42) -> ( b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ b^{21, 3}_0) c in CNF: c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ p_42 ∨ b^{21, 3}_2 c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ p_42 ∨ -b^{21, 3}_1 c b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ p_42 ∨ b^{21, 3}_0 c in DIMACS: 13736 13737 13738 42 13739 0 13736 13737 13738 42 -13740 0 13736 13737 13738 42 13741 0 c -1-1 --> -2 c ( b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ b^{21, 2}_0 ∧ -p_42) -> ( b^{21, 3}_2 ∧ b^{21, 3}_1 ∧ -b^{21, 3}_0) c in CNF: c -b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ p_42 ∨ b^{21, 3}_2 c -b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ p_42 ∨ b^{21, 3}_1 c -b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ p_42 ∨ -b^{21, 3}_0 c in DIMACS: -13736 13737 -13738 42 13739 0 -13736 13737 -13738 42 13740 0 -13736 13737 -13738 42 -13741 0 c -2-1 --> break c ( b^{21, 2}_2 ∧ b^{21, 2}_1 ∧ -b^{21, 2}_0 ∧ -p_42) -> break c in CNF: c -b^{21, 2}_2 ∨ -b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ p_42 ∨ break c in DIMACS: -13736 -13737 13738 42 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 2}_2 ∧ -b^{21, 2}_1 ∧ -b^{21, 2}_0 ∧ true) c in CNF: c -b^{21, 2}_2 ∨ b^{21, 2}_1 ∨ b^{21, 2}_0 ∨ false c in DIMACS: -13736 13737 13738 0 c 3 does not represent an automaton state. c -(-b^{21, 2}_2 ∧ b^{21, 2}_1 ∧ b^{21, 2}_0 ∧ true) c in CNF: c b^{21, 2}_2 ∨ -b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ false c in DIMACS: 13736 -13737 -13738 0 c -3 does not represent an automaton state. c -( b^{21, 2}_2 ∧ b^{21, 2}_1 ∧ b^{21, 2}_0 ∧ true) c in CNF: c -b^{21, 2}_2 ∨ -b^{21, 2}_1 ∨ -b^{21, 2}_0 ∨ false c in DIMACS: -13736 -13737 -13738 0 c i = 3 c -2+1 --> -1 c ( b^{21, 3}_2 ∧ b^{21, 3}_1 ∧ -b^{21, 3}_0 ∧ p_63) -> ( b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ b^{21, 4}_0) c in CNF: c -b^{21, 3}_2 ∨ -b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ -p_63 ∨ b^{21, 4}_2 c -b^{21, 3}_2 ∨ -b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ -p_63 ∨ -b^{21, 4}_1 c -b^{21, 3}_2 ∨ -b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ -p_63 ∨ b^{21, 4}_0 c in DIMACS: -13739 -13740 13741 -63 13742 0 -13739 -13740 13741 -63 -13743 0 -13739 -13740 13741 -63 13744 0 c -1+1 --> 0 c ( b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ b^{21, 3}_0 ∧ p_63) -> (-b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ -b^{21, 4}_0) c in CNF: c -b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ -p_63 ∨ -b^{21, 4}_2 c -b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ -p_63 ∨ -b^{21, 4}_1 c -b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ -p_63 ∨ -b^{21, 4}_0 c in DIMACS: -13739 13740 -13741 -63 -13742 0 -13739 13740 -13741 -63 -13743 0 -13739 13740 -13741 -63 -13744 0 c 0+1 --> 1 c (-b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ -b^{21, 3}_0 ∧ p_63) -> (-b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ b^{21, 4}_0) c in CNF: c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ -p_63 ∨ -b^{21, 4}_2 c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ -p_63 ∨ -b^{21, 4}_1 c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ -p_63 ∨ b^{21, 4}_0 c in DIMACS: 13739 13740 13741 -63 -13742 0 13739 13740 13741 -63 -13743 0 13739 13740 13741 -63 13744 0 c 1+1 --> 2 c (-b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ b^{21, 3}_0 ∧ p_63) -> (-b^{21, 4}_2 ∧ b^{21, 4}_1 ∧ -b^{21, 4}_0) c in CNF: c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ -p_63 ∨ -b^{21, 4}_2 c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ -p_63 ∨ b^{21, 4}_1 c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ -p_63 ∨ -b^{21, 4}_0 c in DIMACS: 13739 13740 -13741 -63 -13742 0 13739 13740 -13741 -63 13743 0 13739 13740 -13741 -63 -13744 0 c 2+1 --> break c (-b^{21, 3}_2 ∧ b^{21, 3}_1 ∧ -b^{21, 3}_0 ∧ p_63) -> break c in CNF: c b^{21, 3}_2 ∨ -b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ -p_63 ∨ break c in DIMACS: 13739 -13740 13741 -63 1162 0 c 2-1 --> 1 c (-b^{21, 3}_2 ∧ b^{21, 3}_1 ∧ -b^{21, 3}_0 ∧ -p_63) -> (-b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ b^{21, 4}_0) c in CNF: c b^{21, 3}_2 ∨ -b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ p_63 ∨ -b^{21, 4}_2 c b^{21, 3}_2 ∨ -b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ p_63 ∨ -b^{21, 4}_1 c b^{21, 3}_2 ∨ -b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ p_63 ∨ b^{21, 4}_0 c in DIMACS: 13739 -13740 13741 63 -13742 0 13739 -13740 13741 63 -13743 0 13739 -13740 13741 63 13744 0 c 1-1 --> 0 c (-b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ b^{21, 3}_0 ∧ -p_63) -> (-b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ -b^{21, 4}_0) c in CNF: c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ p_63 ∨ -b^{21, 4}_2 c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ p_63 ∨ -b^{21, 4}_1 c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ p_63 ∨ -b^{21, 4}_0 c in DIMACS: 13739 13740 -13741 63 -13742 0 13739 13740 -13741 63 -13743 0 13739 13740 -13741 63 -13744 0 c 0-1 --> -1 c (-b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ -b^{21, 3}_0 ∧ -p_63) -> ( b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ b^{21, 4}_0) c in CNF: c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ p_63 ∨ b^{21, 4}_2 c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ p_63 ∨ -b^{21, 4}_1 c b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ p_63 ∨ b^{21, 4}_0 c in DIMACS: 13739 13740 13741 63 13742 0 13739 13740 13741 63 -13743 0 13739 13740 13741 63 13744 0 c -1-1 --> -2 c ( b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ b^{21, 3}_0 ∧ -p_63) -> ( b^{21, 4}_2 ∧ b^{21, 4}_1 ∧ -b^{21, 4}_0) c in CNF: c -b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ p_63 ∨ b^{21, 4}_2 c -b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ p_63 ∨ b^{21, 4}_1 c -b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ p_63 ∨ -b^{21, 4}_0 c in DIMACS: -13739 13740 -13741 63 13742 0 -13739 13740 -13741 63 13743 0 -13739 13740 -13741 63 -13744 0 c -2-1 --> break c ( b^{21, 3}_2 ∧ b^{21, 3}_1 ∧ -b^{21, 3}_0 ∧ -p_63) -> break c in CNF: c -b^{21, 3}_2 ∨ -b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ p_63 ∨ break c in DIMACS: -13739 -13740 13741 63 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 3}_2 ∧ -b^{21, 3}_1 ∧ -b^{21, 3}_0 ∧ true) c in CNF: c -b^{21, 3}_2 ∨ b^{21, 3}_1 ∨ b^{21, 3}_0 ∨ false c in DIMACS: -13739 13740 13741 0 c 3 does not represent an automaton state. c -(-b^{21, 3}_2 ∧ b^{21, 3}_1 ∧ b^{21, 3}_0 ∧ true) c in CNF: c b^{21, 3}_2 ∨ -b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ false c in DIMACS: 13739 -13740 -13741 0 c -3 does not represent an automaton state. c -( b^{21, 3}_2 ∧ b^{21, 3}_1 ∧ b^{21, 3}_0 ∧ true) c in CNF: c -b^{21, 3}_2 ∨ -b^{21, 3}_1 ∨ -b^{21, 3}_0 ∨ false c in DIMACS: -13739 -13740 -13741 0 c i = 4 c -2+1 --> -1 c ( b^{21, 4}_2 ∧ b^{21, 4}_1 ∧ -b^{21, 4}_0 ∧ p_84) -> ( b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ b^{21, 5}_0) c in CNF: c -b^{21, 4}_2 ∨ -b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ -p_84 ∨ b^{21, 5}_2 c -b^{21, 4}_2 ∨ -b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ -p_84 ∨ -b^{21, 5}_1 c -b^{21, 4}_2 ∨ -b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ -p_84 ∨ b^{21, 5}_0 c in DIMACS: -13742 -13743 13744 -84 13745 0 -13742 -13743 13744 -84 -13746 0 -13742 -13743 13744 -84 13747 0 c -1+1 --> 0 c ( b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ b^{21, 4}_0 ∧ p_84) -> (-b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ -b^{21, 5}_0) c in CNF: c -b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ -p_84 ∨ -b^{21, 5}_2 c -b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ -p_84 ∨ -b^{21, 5}_1 c -b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ -p_84 ∨ -b^{21, 5}_0 c in DIMACS: -13742 13743 -13744 -84 -13745 0 -13742 13743 -13744 -84 -13746 0 -13742 13743 -13744 -84 -13747 0 c 0+1 --> 1 c (-b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ -b^{21, 4}_0 ∧ p_84) -> (-b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ b^{21, 5}_0) c in CNF: c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ -p_84 ∨ -b^{21, 5}_2 c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ -p_84 ∨ -b^{21, 5}_1 c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ -p_84 ∨ b^{21, 5}_0 c in DIMACS: 13742 13743 13744 -84 -13745 0 13742 13743 13744 -84 -13746 0 13742 13743 13744 -84 13747 0 c 1+1 --> 2 c (-b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ b^{21, 4}_0 ∧ p_84) -> (-b^{21, 5}_2 ∧ b^{21, 5}_1 ∧ -b^{21, 5}_0) c in CNF: c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ -p_84 ∨ -b^{21, 5}_2 c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ -p_84 ∨ b^{21, 5}_1 c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ -p_84 ∨ -b^{21, 5}_0 c in DIMACS: 13742 13743 -13744 -84 -13745 0 13742 13743 -13744 -84 13746 0 13742 13743 -13744 -84 -13747 0 c 2+1 --> break c (-b^{21, 4}_2 ∧ b^{21, 4}_1 ∧ -b^{21, 4}_0 ∧ p_84) -> break c in CNF: c b^{21, 4}_2 ∨ -b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ -p_84 ∨ break c in DIMACS: 13742 -13743 13744 -84 1162 0 c 2-1 --> 1 c (-b^{21, 4}_2 ∧ b^{21, 4}_1 ∧ -b^{21, 4}_0 ∧ -p_84) -> (-b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ b^{21, 5}_0) c in CNF: c b^{21, 4}_2 ∨ -b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ p_84 ∨ -b^{21, 5}_2 c b^{21, 4}_2 ∨ -b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ p_84 ∨ -b^{21, 5}_1 c b^{21, 4}_2 ∨ -b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ p_84 ∨ b^{21, 5}_0 c in DIMACS: 13742 -13743 13744 84 -13745 0 13742 -13743 13744 84 -13746 0 13742 -13743 13744 84 13747 0 c 1-1 --> 0 c (-b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ b^{21, 4}_0 ∧ -p_84) -> (-b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ -b^{21, 5}_0) c in CNF: c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ p_84 ∨ -b^{21, 5}_2 c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ p_84 ∨ -b^{21, 5}_1 c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ p_84 ∨ -b^{21, 5}_0 c in DIMACS: 13742 13743 -13744 84 -13745 0 13742 13743 -13744 84 -13746 0 13742 13743 -13744 84 -13747 0 c 0-1 --> -1 c (-b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ -b^{21, 4}_0 ∧ -p_84) -> ( b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ b^{21, 5}_0) c in CNF: c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ p_84 ∨ b^{21, 5}_2 c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ p_84 ∨ -b^{21, 5}_1 c b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ p_84 ∨ b^{21, 5}_0 c in DIMACS: 13742 13743 13744 84 13745 0 13742 13743 13744 84 -13746 0 13742 13743 13744 84 13747 0 c -1-1 --> -2 c ( b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ b^{21, 4}_0 ∧ -p_84) -> ( b^{21, 5}_2 ∧ b^{21, 5}_1 ∧ -b^{21, 5}_0) c in CNF: c -b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ p_84 ∨ b^{21, 5}_2 c -b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ p_84 ∨ b^{21, 5}_1 c -b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ p_84 ∨ -b^{21, 5}_0 c in DIMACS: -13742 13743 -13744 84 13745 0 -13742 13743 -13744 84 13746 0 -13742 13743 -13744 84 -13747 0 c -2-1 --> break c ( b^{21, 4}_2 ∧ b^{21, 4}_1 ∧ -b^{21, 4}_0 ∧ -p_84) -> break c in CNF: c -b^{21, 4}_2 ∨ -b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ p_84 ∨ break c in DIMACS: -13742 -13743 13744 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 4}_2 ∧ -b^{21, 4}_1 ∧ -b^{21, 4}_0 ∧ true) c in CNF: c -b^{21, 4}_2 ∨ b^{21, 4}_1 ∨ b^{21, 4}_0 ∨ false c in DIMACS: -13742 13743 13744 0 c 3 does not represent an automaton state. c -(-b^{21, 4}_2 ∧ b^{21, 4}_1 ∧ b^{21, 4}_0 ∧ true) c in CNF: c b^{21, 4}_2 ∨ -b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ false c in DIMACS: 13742 -13743 -13744 0 c -3 does not represent an automaton state. c -( b^{21, 4}_2 ∧ b^{21, 4}_1 ∧ b^{21, 4}_0 ∧ true) c in CNF: c -b^{21, 4}_2 ∨ -b^{21, 4}_1 ∨ -b^{21, 4}_0 ∨ false c in DIMACS: -13742 -13743 -13744 0 c i = 5 c -2+1 --> -1 c ( b^{21, 5}_2 ∧ b^{21, 5}_1 ∧ -b^{21, 5}_0 ∧ p_105) -> ( b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ b^{21, 6}_0) c in CNF: c -b^{21, 5}_2 ∨ -b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ -p_105 ∨ b^{21, 6}_2 c -b^{21, 5}_2 ∨ -b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ -p_105 ∨ -b^{21, 6}_1 c -b^{21, 5}_2 ∨ -b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ -p_105 ∨ b^{21, 6}_0 c in DIMACS: -13745 -13746 13747 -105 13748 0 -13745 -13746 13747 -105 -13749 0 -13745 -13746 13747 -105 13750 0 c -1+1 --> 0 c ( b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ b^{21, 5}_0 ∧ p_105) -> (-b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ -b^{21, 6}_0) c in CNF: c -b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ -p_105 ∨ -b^{21, 6}_2 c -b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ -p_105 ∨ -b^{21, 6}_1 c -b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ -p_105 ∨ -b^{21, 6}_0 c in DIMACS: -13745 13746 -13747 -105 -13748 0 -13745 13746 -13747 -105 -13749 0 -13745 13746 -13747 -105 -13750 0 c 0+1 --> 1 c (-b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ -b^{21, 5}_0 ∧ p_105) -> (-b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ b^{21, 6}_0) c in CNF: c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ -p_105 ∨ -b^{21, 6}_2 c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ -p_105 ∨ -b^{21, 6}_1 c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ -p_105 ∨ b^{21, 6}_0 c in DIMACS: 13745 13746 13747 -105 -13748 0 13745 13746 13747 -105 -13749 0 13745 13746 13747 -105 13750 0 c 1+1 --> 2 c (-b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ b^{21, 5}_0 ∧ p_105) -> (-b^{21, 6}_2 ∧ b^{21, 6}_1 ∧ -b^{21, 6}_0) c in CNF: c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ -p_105 ∨ -b^{21, 6}_2 c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ -p_105 ∨ b^{21, 6}_1 c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ -p_105 ∨ -b^{21, 6}_0 c in DIMACS: 13745 13746 -13747 -105 -13748 0 13745 13746 -13747 -105 13749 0 13745 13746 -13747 -105 -13750 0 c 2+1 --> break c (-b^{21, 5}_2 ∧ b^{21, 5}_1 ∧ -b^{21, 5}_0 ∧ p_105) -> break c in CNF: c b^{21, 5}_2 ∨ -b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ -p_105 ∨ break c in DIMACS: 13745 -13746 13747 -105 1162 0 c 2-1 --> 1 c (-b^{21, 5}_2 ∧ b^{21, 5}_1 ∧ -b^{21, 5}_0 ∧ -p_105) -> (-b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ b^{21, 6}_0) c in CNF: c b^{21, 5}_2 ∨ -b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ p_105 ∨ -b^{21, 6}_2 c b^{21, 5}_2 ∨ -b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ p_105 ∨ -b^{21, 6}_1 c b^{21, 5}_2 ∨ -b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ p_105 ∨ b^{21, 6}_0 c in DIMACS: 13745 -13746 13747 105 -13748 0 13745 -13746 13747 105 -13749 0 13745 -13746 13747 105 13750 0 c 1-1 --> 0 c (-b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ b^{21, 5}_0 ∧ -p_105) -> (-b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ -b^{21, 6}_0) c in CNF: c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ p_105 ∨ -b^{21, 6}_2 c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ p_105 ∨ -b^{21, 6}_1 c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ p_105 ∨ -b^{21, 6}_0 c in DIMACS: 13745 13746 -13747 105 -13748 0 13745 13746 -13747 105 -13749 0 13745 13746 -13747 105 -13750 0 c 0-1 --> -1 c (-b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ -b^{21, 5}_0 ∧ -p_105) -> ( b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ b^{21, 6}_0) c in CNF: c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ p_105 ∨ b^{21, 6}_2 c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ p_105 ∨ -b^{21, 6}_1 c b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ p_105 ∨ b^{21, 6}_0 c in DIMACS: 13745 13746 13747 105 13748 0 13745 13746 13747 105 -13749 0 13745 13746 13747 105 13750 0 c -1-1 --> -2 c ( b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ b^{21, 5}_0 ∧ -p_105) -> ( b^{21, 6}_2 ∧ b^{21, 6}_1 ∧ -b^{21, 6}_0) c in CNF: c -b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ p_105 ∨ b^{21, 6}_2 c -b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ p_105 ∨ b^{21, 6}_1 c -b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ p_105 ∨ -b^{21, 6}_0 c in DIMACS: -13745 13746 -13747 105 13748 0 -13745 13746 -13747 105 13749 0 -13745 13746 -13747 105 -13750 0 c -2-1 --> break c ( b^{21, 5}_2 ∧ b^{21, 5}_1 ∧ -b^{21, 5}_0 ∧ -p_105) -> break c in CNF: c -b^{21, 5}_2 ∨ -b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ p_105 ∨ break c in DIMACS: -13745 -13746 13747 105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 5}_2 ∧ -b^{21, 5}_1 ∧ -b^{21, 5}_0 ∧ true) c in CNF: c -b^{21, 5}_2 ∨ b^{21, 5}_1 ∨ b^{21, 5}_0 ∨ false c in DIMACS: -13745 13746 13747 0 c 3 does not represent an automaton state. c -(-b^{21, 5}_2 ∧ b^{21, 5}_1 ∧ b^{21, 5}_0 ∧ true) c in CNF: c b^{21, 5}_2 ∨ -b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ false c in DIMACS: 13745 -13746 -13747 0 c -3 does not represent an automaton state. c -( b^{21, 5}_2 ∧ b^{21, 5}_1 ∧ b^{21, 5}_0 ∧ true) c in CNF: c -b^{21, 5}_2 ∨ -b^{21, 5}_1 ∨ -b^{21, 5}_0 ∨ false c in DIMACS: -13745 -13746 -13747 0 c i = 6 c -2+1 --> -1 c ( b^{21, 6}_2 ∧ b^{21, 6}_1 ∧ -b^{21, 6}_0 ∧ p_126) -> ( b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ b^{21, 7}_0) c in CNF: c -b^{21, 6}_2 ∨ -b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ -p_126 ∨ b^{21, 7}_2 c -b^{21, 6}_2 ∨ -b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ -p_126 ∨ -b^{21, 7}_1 c -b^{21, 6}_2 ∨ -b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ -p_126 ∨ b^{21, 7}_0 c in DIMACS: -13748 -13749 13750 -126 13751 0 -13748 -13749 13750 -126 -13752 0 -13748 -13749 13750 -126 13753 0 c -1+1 --> 0 c ( b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ b^{21, 6}_0 ∧ p_126) -> (-b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ -b^{21, 7}_0) c in CNF: c -b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ -p_126 ∨ -b^{21, 7}_2 c -b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ -p_126 ∨ -b^{21, 7}_1 c -b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ -p_126 ∨ -b^{21, 7}_0 c in DIMACS: -13748 13749 -13750 -126 -13751 0 -13748 13749 -13750 -126 -13752 0 -13748 13749 -13750 -126 -13753 0 c 0+1 --> 1 c (-b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ -b^{21, 6}_0 ∧ p_126) -> (-b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ b^{21, 7}_0) c in CNF: c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ -p_126 ∨ -b^{21, 7}_2 c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ -p_126 ∨ -b^{21, 7}_1 c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ -p_126 ∨ b^{21, 7}_0 c in DIMACS: 13748 13749 13750 -126 -13751 0 13748 13749 13750 -126 -13752 0 13748 13749 13750 -126 13753 0 c 1+1 --> 2 c (-b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ b^{21, 6}_0 ∧ p_126) -> (-b^{21, 7}_2 ∧ b^{21, 7}_1 ∧ -b^{21, 7}_0) c in CNF: c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ -p_126 ∨ -b^{21, 7}_2 c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ -p_126 ∨ b^{21, 7}_1 c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ -p_126 ∨ -b^{21, 7}_0 c in DIMACS: 13748 13749 -13750 -126 -13751 0 13748 13749 -13750 -126 13752 0 13748 13749 -13750 -126 -13753 0 c 2+1 --> break c (-b^{21, 6}_2 ∧ b^{21, 6}_1 ∧ -b^{21, 6}_0 ∧ p_126) -> break c in CNF: c b^{21, 6}_2 ∨ -b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ -p_126 ∨ break c in DIMACS: 13748 -13749 13750 -126 1162 0 c 2-1 --> 1 c (-b^{21, 6}_2 ∧ b^{21, 6}_1 ∧ -b^{21, 6}_0 ∧ -p_126) -> (-b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ b^{21, 7}_0) c in CNF: c b^{21, 6}_2 ∨ -b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ p_126 ∨ -b^{21, 7}_2 c b^{21, 6}_2 ∨ -b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ p_126 ∨ -b^{21, 7}_1 c b^{21, 6}_2 ∨ -b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ p_126 ∨ b^{21, 7}_0 c in DIMACS: 13748 -13749 13750 126 -13751 0 13748 -13749 13750 126 -13752 0 13748 -13749 13750 126 13753 0 c 1-1 --> 0 c (-b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ b^{21, 6}_0 ∧ -p_126) -> (-b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ -b^{21, 7}_0) c in CNF: c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ p_126 ∨ -b^{21, 7}_2 c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ p_126 ∨ -b^{21, 7}_1 c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ p_126 ∨ -b^{21, 7}_0 c in DIMACS: 13748 13749 -13750 126 -13751 0 13748 13749 -13750 126 -13752 0 13748 13749 -13750 126 -13753 0 c 0-1 --> -1 c (-b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ -b^{21, 6}_0 ∧ -p_126) -> ( b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ b^{21, 7}_0) c in CNF: c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ p_126 ∨ b^{21, 7}_2 c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ p_126 ∨ -b^{21, 7}_1 c b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ p_126 ∨ b^{21, 7}_0 c in DIMACS: 13748 13749 13750 126 13751 0 13748 13749 13750 126 -13752 0 13748 13749 13750 126 13753 0 c -1-1 --> -2 c ( b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ b^{21, 6}_0 ∧ -p_126) -> ( b^{21, 7}_2 ∧ b^{21, 7}_1 ∧ -b^{21, 7}_0) c in CNF: c -b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ p_126 ∨ b^{21, 7}_2 c -b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ p_126 ∨ b^{21, 7}_1 c -b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ p_126 ∨ -b^{21, 7}_0 c in DIMACS: -13748 13749 -13750 126 13751 0 -13748 13749 -13750 126 13752 0 -13748 13749 -13750 126 -13753 0 c -2-1 --> break c ( b^{21, 6}_2 ∧ b^{21, 6}_1 ∧ -b^{21, 6}_0 ∧ -p_126) -> break c in CNF: c -b^{21, 6}_2 ∨ -b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ p_126 ∨ break c in DIMACS: -13748 -13749 13750 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 6}_2 ∧ -b^{21, 6}_1 ∧ -b^{21, 6}_0 ∧ true) c in CNF: c -b^{21, 6}_2 ∨ b^{21, 6}_1 ∨ b^{21, 6}_0 ∨ false c in DIMACS: -13748 13749 13750 0 c 3 does not represent an automaton state. c -(-b^{21, 6}_2 ∧ b^{21, 6}_1 ∧ b^{21, 6}_0 ∧ true) c in CNF: c b^{21, 6}_2 ∨ -b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ false c in DIMACS: 13748 -13749 -13750 0 c -3 does not represent an automaton state. c -( b^{21, 6}_2 ∧ b^{21, 6}_1 ∧ b^{21, 6}_0 ∧ true) c in CNF: c -b^{21, 6}_2 ∨ -b^{21, 6}_1 ∨ -b^{21, 6}_0 ∨ false c in DIMACS: -13748 -13749 -13750 0 c i = 7 c -2+1 --> -1 c ( b^{21, 7}_2 ∧ b^{21, 7}_1 ∧ -b^{21, 7}_0 ∧ p_147) -> ( b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ b^{21, 8}_0) c in CNF: c -b^{21, 7}_2 ∨ -b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ -p_147 ∨ b^{21, 8}_2 c -b^{21, 7}_2 ∨ -b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ -p_147 ∨ -b^{21, 8}_1 c -b^{21, 7}_2 ∨ -b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ -p_147 ∨ b^{21, 8}_0 c in DIMACS: -13751 -13752 13753 -147 13754 0 -13751 -13752 13753 -147 -13755 0 -13751 -13752 13753 -147 13756 0 c -1+1 --> 0 c ( b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ b^{21, 7}_0 ∧ p_147) -> (-b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ -b^{21, 8}_0) c in CNF: c -b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ -p_147 ∨ -b^{21, 8}_2 c -b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ -p_147 ∨ -b^{21, 8}_1 c -b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ -p_147 ∨ -b^{21, 8}_0 c in DIMACS: -13751 13752 -13753 -147 -13754 0 -13751 13752 -13753 -147 -13755 0 -13751 13752 -13753 -147 -13756 0 c 0+1 --> 1 c (-b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ -b^{21, 7}_0 ∧ p_147) -> (-b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ b^{21, 8}_0) c in CNF: c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ -p_147 ∨ -b^{21, 8}_2 c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ -p_147 ∨ -b^{21, 8}_1 c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ -p_147 ∨ b^{21, 8}_0 c in DIMACS: 13751 13752 13753 -147 -13754 0 13751 13752 13753 -147 -13755 0 13751 13752 13753 -147 13756 0 c 1+1 --> 2 c (-b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ b^{21, 7}_0 ∧ p_147) -> (-b^{21, 8}_2 ∧ b^{21, 8}_1 ∧ -b^{21, 8}_0) c in CNF: c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ -p_147 ∨ -b^{21, 8}_2 c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ -p_147 ∨ b^{21, 8}_1 c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ -p_147 ∨ -b^{21, 8}_0 c in DIMACS: 13751 13752 -13753 -147 -13754 0 13751 13752 -13753 -147 13755 0 13751 13752 -13753 -147 -13756 0 c 2+1 --> break c (-b^{21, 7}_2 ∧ b^{21, 7}_1 ∧ -b^{21, 7}_0 ∧ p_147) -> break c in CNF: c b^{21, 7}_2 ∨ -b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ -p_147 ∨ break c in DIMACS: 13751 -13752 13753 -147 1162 0 c 2-1 --> 1 c (-b^{21, 7}_2 ∧ b^{21, 7}_1 ∧ -b^{21, 7}_0 ∧ -p_147) -> (-b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ b^{21, 8}_0) c in CNF: c b^{21, 7}_2 ∨ -b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ p_147 ∨ -b^{21, 8}_2 c b^{21, 7}_2 ∨ -b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ p_147 ∨ -b^{21, 8}_1 c b^{21, 7}_2 ∨ -b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ p_147 ∨ b^{21, 8}_0 c in DIMACS: 13751 -13752 13753 147 -13754 0 13751 -13752 13753 147 -13755 0 13751 -13752 13753 147 13756 0 c 1-1 --> 0 c (-b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ b^{21, 7}_0 ∧ -p_147) -> (-b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ -b^{21, 8}_0) c in CNF: c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ p_147 ∨ -b^{21, 8}_2 c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ p_147 ∨ -b^{21, 8}_1 c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ p_147 ∨ -b^{21, 8}_0 c in DIMACS: 13751 13752 -13753 147 -13754 0 13751 13752 -13753 147 -13755 0 13751 13752 -13753 147 -13756 0 c 0-1 --> -1 c (-b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ -b^{21, 7}_0 ∧ -p_147) -> ( b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ b^{21, 8}_0) c in CNF: c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ p_147 ∨ b^{21, 8}_2 c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ p_147 ∨ -b^{21, 8}_1 c b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ p_147 ∨ b^{21, 8}_0 c in DIMACS: 13751 13752 13753 147 13754 0 13751 13752 13753 147 -13755 0 13751 13752 13753 147 13756 0 c -1-1 --> -2 c ( b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ b^{21, 7}_0 ∧ -p_147) -> ( b^{21, 8}_2 ∧ b^{21, 8}_1 ∧ -b^{21, 8}_0) c in CNF: c -b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ p_147 ∨ b^{21, 8}_2 c -b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ p_147 ∨ b^{21, 8}_1 c -b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ p_147 ∨ -b^{21, 8}_0 c in DIMACS: -13751 13752 -13753 147 13754 0 -13751 13752 -13753 147 13755 0 -13751 13752 -13753 147 -13756 0 c -2-1 --> break c ( b^{21, 7}_2 ∧ b^{21, 7}_1 ∧ -b^{21, 7}_0 ∧ -p_147) -> break c in CNF: c -b^{21, 7}_2 ∨ -b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ p_147 ∨ break c in DIMACS: -13751 -13752 13753 147 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 7}_2 ∧ -b^{21, 7}_1 ∧ -b^{21, 7}_0 ∧ true) c in CNF: c -b^{21, 7}_2 ∨ b^{21, 7}_1 ∨ b^{21, 7}_0 ∨ false c in DIMACS: -13751 13752 13753 0 c 3 does not represent an automaton state. c -(-b^{21, 7}_2 ∧ b^{21, 7}_1 ∧ b^{21, 7}_0 ∧ true) c in CNF: c b^{21, 7}_2 ∨ -b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ false c in DIMACS: 13751 -13752 -13753 0 c -3 does not represent an automaton state. c -( b^{21, 7}_2 ∧ b^{21, 7}_1 ∧ b^{21, 7}_0 ∧ true) c in CNF: c -b^{21, 7}_2 ∨ -b^{21, 7}_1 ∨ -b^{21, 7}_0 ∨ false c in DIMACS: -13751 -13752 -13753 0 c i = 8 c -2+1 --> -1 c ( b^{21, 8}_2 ∧ b^{21, 8}_1 ∧ -b^{21, 8}_0 ∧ p_168) -> ( b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ b^{21, 9}_0) c in CNF: c -b^{21, 8}_2 ∨ -b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ -p_168 ∨ b^{21, 9}_2 c -b^{21, 8}_2 ∨ -b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ -p_168 ∨ -b^{21, 9}_1 c -b^{21, 8}_2 ∨ -b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ -p_168 ∨ b^{21, 9}_0 c in DIMACS: -13754 -13755 13756 -168 13757 0 -13754 -13755 13756 -168 -13758 0 -13754 -13755 13756 -168 13759 0 c -1+1 --> 0 c ( b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ b^{21, 8}_0 ∧ p_168) -> (-b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ -b^{21, 9}_0) c in CNF: c -b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ -p_168 ∨ -b^{21, 9}_2 c -b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ -p_168 ∨ -b^{21, 9}_1 c -b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ -p_168 ∨ -b^{21, 9}_0 c in DIMACS: -13754 13755 -13756 -168 -13757 0 -13754 13755 -13756 -168 -13758 0 -13754 13755 -13756 -168 -13759 0 c 0+1 --> 1 c (-b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ -b^{21, 8}_0 ∧ p_168) -> (-b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ b^{21, 9}_0) c in CNF: c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ -p_168 ∨ -b^{21, 9}_2 c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ -p_168 ∨ -b^{21, 9}_1 c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ -p_168 ∨ b^{21, 9}_0 c in DIMACS: 13754 13755 13756 -168 -13757 0 13754 13755 13756 -168 -13758 0 13754 13755 13756 -168 13759 0 c 1+1 --> 2 c (-b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ b^{21, 8}_0 ∧ p_168) -> (-b^{21, 9}_2 ∧ b^{21, 9}_1 ∧ -b^{21, 9}_0) c in CNF: c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ -p_168 ∨ -b^{21, 9}_2 c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ -p_168 ∨ b^{21, 9}_1 c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ -p_168 ∨ -b^{21, 9}_0 c in DIMACS: 13754 13755 -13756 -168 -13757 0 13754 13755 -13756 -168 13758 0 13754 13755 -13756 -168 -13759 0 c 2+1 --> break c (-b^{21, 8}_2 ∧ b^{21, 8}_1 ∧ -b^{21, 8}_0 ∧ p_168) -> break c in CNF: c b^{21, 8}_2 ∨ -b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ -p_168 ∨ break c in DIMACS: 13754 -13755 13756 -168 1162 0 c 2-1 --> 1 c (-b^{21, 8}_2 ∧ b^{21, 8}_1 ∧ -b^{21, 8}_0 ∧ -p_168) -> (-b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ b^{21, 9}_0) c in CNF: c b^{21, 8}_2 ∨ -b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ p_168 ∨ -b^{21, 9}_2 c b^{21, 8}_2 ∨ -b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ p_168 ∨ -b^{21, 9}_1 c b^{21, 8}_2 ∨ -b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ p_168 ∨ b^{21, 9}_0 c in DIMACS: 13754 -13755 13756 168 -13757 0 13754 -13755 13756 168 -13758 0 13754 -13755 13756 168 13759 0 c 1-1 --> 0 c (-b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ b^{21, 8}_0 ∧ -p_168) -> (-b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ -b^{21, 9}_0) c in CNF: c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ p_168 ∨ -b^{21, 9}_2 c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ p_168 ∨ -b^{21, 9}_1 c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ p_168 ∨ -b^{21, 9}_0 c in DIMACS: 13754 13755 -13756 168 -13757 0 13754 13755 -13756 168 -13758 0 13754 13755 -13756 168 -13759 0 c 0-1 --> -1 c (-b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ -b^{21, 8}_0 ∧ -p_168) -> ( b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ b^{21, 9}_0) c in CNF: c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ p_168 ∨ b^{21, 9}_2 c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ p_168 ∨ -b^{21, 9}_1 c b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ p_168 ∨ b^{21, 9}_0 c in DIMACS: 13754 13755 13756 168 13757 0 13754 13755 13756 168 -13758 0 13754 13755 13756 168 13759 0 c -1-1 --> -2 c ( b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ b^{21, 8}_0 ∧ -p_168) -> ( b^{21, 9}_2 ∧ b^{21, 9}_1 ∧ -b^{21, 9}_0) c in CNF: c -b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ p_168 ∨ b^{21, 9}_2 c -b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ p_168 ∨ b^{21, 9}_1 c -b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ p_168 ∨ -b^{21, 9}_0 c in DIMACS: -13754 13755 -13756 168 13757 0 -13754 13755 -13756 168 13758 0 -13754 13755 -13756 168 -13759 0 c -2-1 --> break c ( b^{21, 8}_2 ∧ b^{21, 8}_1 ∧ -b^{21, 8}_0 ∧ -p_168) -> break c in CNF: c -b^{21, 8}_2 ∨ -b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ p_168 ∨ break c in DIMACS: -13754 -13755 13756 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 8}_2 ∧ -b^{21, 8}_1 ∧ -b^{21, 8}_0 ∧ true) c in CNF: c -b^{21, 8}_2 ∨ b^{21, 8}_1 ∨ b^{21, 8}_0 ∨ false c in DIMACS: -13754 13755 13756 0 c 3 does not represent an automaton state. c -(-b^{21, 8}_2 ∧ b^{21, 8}_1 ∧ b^{21, 8}_0 ∧ true) c in CNF: c b^{21, 8}_2 ∨ -b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ false c in DIMACS: 13754 -13755 -13756 0 c -3 does not represent an automaton state. c -( b^{21, 8}_2 ∧ b^{21, 8}_1 ∧ b^{21, 8}_0 ∧ true) c in CNF: c -b^{21, 8}_2 ∨ -b^{21, 8}_1 ∨ -b^{21, 8}_0 ∨ false c in DIMACS: -13754 -13755 -13756 0 c i = 9 c -2+1 --> -1 c ( b^{21, 9}_2 ∧ b^{21, 9}_1 ∧ -b^{21, 9}_0 ∧ p_189) -> ( b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ b^{21, 10}_0) c in CNF: c -b^{21, 9}_2 ∨ -b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ -p_189 ∨ b^{21, 10}_2 c -b^{21, 9}_2 ∨ -b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ -p_189 ∨ -b^{21, 10}_1 c -b^{21, 9}_2 ∨ -b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ -p_189 ∨ b^{21, 10}_0 c in DIMACS: -13757 -13758 13759 -189 13760 0 -13757 -13758 13759 -189 -13761 0 -13757 -13758 13759 -189 13762 0 c -1+1 --> 0 c ( b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ b^{21, 9}_0 ∧ p_189) -> (-b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ -b^{21, 10}_0) c in CNF: c -b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ -p_189 ∨ -b^{21, 10}_2 c -b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ -p_189 ∨ -b^{21, 10}_1 c -b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ -p_189 ∨ -b^{21, 10}_0 c in DIMACS: -13757 13758 -13759 -189 -13760 0 -13757 13758 -13759 -189 -13761 0 -13757 13758 -13759 -189 -13762 0 c 0+1 --> 1 c (-b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ -b^{21, 9}_0 ∧ p_189) -> (-b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ b^{21, 10}_0) c in CNF: c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ -p_189 ∨ -b^{21, 10}_2 c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ -p_189 ∨ -b^{21, 10}_1 c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ -p_189 ∨ b^{21, 10}_0 c in DIMACS: 13757 13758 13759 -189 -13760 0 13757 13758 13759 -189 -13761 0 13757 13758 13759 -189 13762 0 c 1+1 --> 2 c (-b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ b^{21, 9}_0 ∧ p_189) -> (-b^{21, 10}_2 ∧ b^{21, 10}_1 ∧ -b^{21, 10}_0) c in CNF: c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ -p_189 ∨ -b^{21, 10}_2 c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ -p_189 ∨ b^{21, 10}_1 c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ -p_189 ∨ -b^{21, 10}_0 c in DIMACS: 13757 13758 -13759 -189 -13760 0 13757 13758 -13759 -189 13761 0 13757 13758 -13759 -189 -13762 0 c 2+1 --> break c (-b^{21, 9}_2 ∧ b^{21, 9}_1 ∧ -b^{21, 9}_0 ∧ p_189) -> break c in CNF: c b^{21, 9}_2 ∨ -b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ -p_189 ∨ break c in DIMACS: 13757 -13758 13759 -189 1162 0 c 2-1 --> 1 c (-b^{21, 9}_2 ∧ b^{21, 9}_1 ∧ -b^{21, 9}_0 ∧ -p_189) -> (-b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ b^{21, 10}_0) c in CNF: c b^{21, 9}_2 ∨ -b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ p_189 ∨ -b^{21, 10}_2 c b^{21, 9}_2 ∨ -b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ p_189 ∨ -b^{21, 10}_1 c b^{21, 9}_2 ∨ -b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ p_189 ∨ b^{21, 10}_0 c in DIMACS: 13757 -13758 13759 189 -13760 0 13757 -13758 13759 189 -13761 0 13757 -13758 13759 189 13762 0 c 1-1 --> 0 c (-b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ b^{21, 9}_0 ∧ -p_189) -> (-b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ -b^{21, 10}_0) c in CNF: c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ p_189 ∨ -b^{21, 10}_2 c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ p_189 ∨ -b^{21, 10}_1 c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ p_189 ∨ -b^{21, 10}_0 c in DIMACS: 13757 13758 -13759 189 -13760 0 13757 13758 -13759 189 -13761 0 13757 13758 -13759 189 -13762 0 c 0-1 --> -1 c (-b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ -b^{21, 9}_0 ∧ -p_189) -> ( b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ b^{21, 10}_0) c in CNF: c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ p_189 ∨ b^{21, 10}_2 c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ p_189 ∨ -b^{21, 10}_1 c b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ p_189 ∨ b^{21, 10}_0 c in DIMACS: 13757 13758 13759 189 13760 0 13757 13758 13759 189 -13761 0 13757 13758 13759 189 13762 0 c -1-1 --> -2 c ( b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ b^{21, 9}_0 ∧ -p_189) -> ( b^{21, 10}_2 ∧ b^{21, 10}_1 ∧ -b^{21, 10}_0) c in CNF: c -b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ p_189 ∨ b^{21, 10}_2 c -b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ p_189 ∨ b^{21, 10}_1 c -b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ p_189 ∨ -b^{21, 10}_0 c in DIMACS: -13757 13758 -13759 189 13760 0 -13757 13758 -13759 189 13761 0 -13757 13758 -13759 189 -13762 0 c -2-1 --> break c ( b^{21, 9}_2 ∧ b^{21, 9}_1 ∧ -b^{21, 9}_0 ∧ -p_189) -> break c in CNF: c -b^{21, 9}_2 ∨ -b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ p_189 ∨ break c in DIMACS: -13757 -13758 13759 189 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 9}_2 ∧ -b^{21, 9}_1 ∧ -b^{21, 9}_0 ∧ true) c in CNF: c -b^{21, 9}_2 ∨ b^{21, 9}_1 ∨ b^{21, 9}_0 ∨ false c in DIMACS: -13757 13758 13759 0 c 3 does not represent an automaton state. c -(-b^{21, 9}_2 ∧ b^{21, 9}_1 ∧ b^{21, 9}_0 ∧ true) c in CNF: c b^{21, 9}_2 ∨ -b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ false c in DIMACS: 13757 -13758 -13759 0 c -3 does not represent an automaton state. c -( b^{21, 9}_2 ∧ b^{21, 9}_1 ∧ b^{21, 9}_0 ∧ true) c in CNF: c -b^{21, 9}_2 ∨ -b^{21, 9}_1 ∨ -b^{21, 9}_0 ∨ false c in DIMACS: -13757 -13758 -13759 0 c i = 10 c -2+1 --> -1 c ( b^{21, 10}_2 ∧ b^{21, 10}_1 ∧ -b^{21, 10}_0 ∧ p_210) -> ( b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ b^{21, 11}_0) c in CNF: c -b^{21, 10}_2 ∨ -b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ -p_210 ∨ b^{21, 11}_2 c -b^{21, 10}_2 ∨ -b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ -p_210 ∨ -b^{21, 11}_1 c -b^{21, 10}_2 ∨ -b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ -p_210 ∨ b^{21, 11}_0 c in DIMACS: -13760 -13761 13762 -210 13763 0 -13760 -13761 13762 -210 -13764 0 -13760 -13761 13762 -210 13765 0 c -1+1 --> 0 c ( b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ b^{21, 10}_0 ∧ p_210) -> (-b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ -b^{21, 11}_0) c in CNF: c -b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ -p_210 ∨ -b^{21, 11}_2 c -b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ -p_210 ∨ -b^{21, 11}_1 c -b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ -p_210 ∨ -b^{21, 11}_0 c in DIMACS: -13760 13761 -13762 -210 -13763 0 -13760 13761 -13762 -210 -13764 0 -13760 13761 -13762 -210 -13765 0 c 0+1 --> 1 c (-b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ -b^{21, 10}_0 ∧ p_210) -> (-b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ b^{21, 11}_0) c in CNF: c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ -p_210 ∨ -b^{21, 11}_2 c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ -p_210 ∨ -b^{21, 11}_1 c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ -p_210 ∨ b^{21, 11}_0 c in DIMACS: 13760 13761 13762 -210 -13763 0 13760 13761 13762 -210 -13764 0 13760 13761 13762 -210 13765 0 c 1+1 --> 2 c (-b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ b^{21, 10}_0 ∧ p_210) -> (-b^{21, 11}_2 ∧ b^{21, 11}_1 ∧ -b^{21, 11}_0) c in CNF: c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ -p_210 ∨ -b^{21, 11}_2 c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ -p_210 ∨ b^{21, 11}_1 c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ -p_210 ∨ -b^{21, 11}_0 c in DIMACS: 13760 13761 -13762 -210 -13763 0 13760 13761 -13762 -210 13764 0 13760 13761 -13762 -210 -13765 0 c 2+1 --> break c (-b^{21, 10}_2 ∧ b^{21, 10}_1 ∧ -b^{21, 10}_0 ∧ p_210) -> break c in CNF: c b^{21, 10}_2 ∨ -b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ -p_210 ∨ break c in DIMACS: 13760 -13761 13762 -210 1162 0 c 2-1 --> 1 c (-b^{21, 10}_2 ∧ b^{21, 10}_1 ∧ -b^{21, 10}_0 ∧ -p_210) -> (-b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ b^{21, 11}_0) c in CNF: c b^{21, 10}_2 ∨ -b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ p_210 ∨ -b^{21, 11}_2 c b^{21, 10}_2 ∨ -b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ p_210 ∨ -b^{21, 11}_1 c b^{21, 10}_2 ∨ -b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ p_210 ∨ b^{21, 11}_0 c in DIMACS: 13760 -13761 13762 210 -13763 0 13760 -13761 13762 210 -13764 0 13760 -13761 13762 210 13765 0 c 1-1 --> 0 c (-b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ b^{21, 10}_0 ∧ -p_210) -> (-b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ -b^{21, 11}_0) c in CNF: c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ p_210 ∨ -b^{21, 11}_2 c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ p_210 ∨ -b^{21, 11}_1 c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ p_210 ∨ -b^{21, 11}_0 c in DIMACS: 13760 13761 -13762 210 -13763 0 13760 13761 -13762 210 -13764 0 13760 13761 -13762 210 -13765 0 c 0-1 --> -1 c (-b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ -b^{21, 10}_0 ∧ -p_210) -> ( b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ b^{21, 11}_0) c in CNF: c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ p_210 ∨ b^{21, 11}_2 c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ p_210 ∨ -b^{21, 11}_1 c b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ p_210 ∨ b^{21, 11}_0 c in DIMACS: 13760 13761 13762 210 13763 0 13760 13761 13762 210 -13764 0 13760 13761 13762 210 13765 0 c -1-1 --> -2 c ( b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ b^{21, 10}_0 ∧ -p_210) -> ( b^{21, 11}_2 ∧ b^{21, 11}_1 ∧ -b^{21, 11}_0) c in CNF: c -b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ p_210 ∨ b^{21, 11}_2 c -b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ p_210 ∨ b^{21, 11}_1 c -b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ p_210 ∨ -b^{21, 11}_0 c in DIMACS: -13760 13761 -13762 210 13763 0 -13760 13761 -13762 210 13764 0 -13760 13761 -13762 210 -13765 0 c -2-1 --> break c ( b^{21, 10}_2 ∧ b^{21, 10}_1 ∧ -b^{21, 10}_0 ∧ -p_210) -> break c in CNF: c -b^{21, 10}_2 ∨ -b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ p_210 ∨ break c in DIMACS: -13760 -13761 13762 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 10}_2 ∧ -b^{21, 10}_1 ∧ -b^{21, 10}_0 ∧ true) c in CNF: c -b^{21, 10}_2 ∨ b^{21, 10}_1 ∨ b^{21, 10}_0 ∨ false c in DIMACS: -13760 13761 13762 0 c 3 does not represent an automaton state. c -(-b^{21, 10}_2 ∧ b^{21, 10}_1 ∧ b^{21, 10}_0 ∧ true) c in CNF: c b^{21, 10}_2 ∨ -b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ false c in DIMACS: 13760 -13761 -13762 0 c -3 does not represent an automaton state. c -( b^{21, 10}_2 ∧ b^{21, 10}_1 ∧ b^{21, 10}_0 ∧ true) c in CNF: c -b^{21, 10}_2 ∨ -b^{21, 10}_1 ∨ -b^{21, 10}_0 ∨ false c in DIMACS: -13760 -13761 -13762 0 c i = 11 c -2+1 --> -1 c ( b^{21, 11}_2 ∧ b^{21, 11}_1 ∧ -b^{21, 11}_0 ∧ p_231) -> ( b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ b^{21, 12}_0) c in CNF: c -b^{21, 11}_2 ∨ -b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ -p_231 ∨ b^{21, 12}_2 c -b^{21, 11}_2 ∨ -b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ -p_231 ∨ -b^{21, 12}_1 c -b^{21, 11}_2 ∨ -b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ -p_231 ∨ b^{21, 12}_0 c in DIMACS: -13763 -13764 13765 -231 13766 0 -13763 -13764 13765 -231 -13767 0 -13763 -13764 13765 -231 13768 0 c -1+1 --> 0 c ( b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ b^{21, 11}_0 ∧ p_231) -> (-b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ -b^{21, 12}_0) c in CNF: c -b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ -p_231 ∨ -b^{21, 12}_2 c -b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ -p_231 ∨ -b^{21, 12}_1 c -b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ -p_231 ∨ -b^{21, 12}_0 c in DIMACS: -13763 13764 -13765 -231 -13766 0 -13763 13764 -13765 -231 -13767 0 -13763 13764 -13765 -231 -13768 0 c 0+1 --> 1 c (-b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ -b^{21, 11}_0 ∧ p_231) -> (-b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ b^{21, 12}_0) c in CNF: c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ -p_231 ∨ -b^{21, 12}_2 c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ -p_231 ∨ -b^{21, 12}_1 c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ -p_231 ∨ b^{21, 12}_0 c in DIMACS: 13763 13764 13765 -231 -13766 0 13763 13764 13765 -231 -13767 0 13763 13764 13765 -231 13768 0 c 1+1 --> 2 c (-b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ b^{21, 11}_0 ∧ p_231) -> (-b^{21, 12}_2 ∧ b^{21, 12}_1 ∧ -b^{21, 12}_0) c in CNF: c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ -p_231 ∨ -b^{21, 12}_2 c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ -p_231 ∨ b^{21, 12}_1 c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ -p_231 ∨ -b^{21, 12}_0 c in DIMACS: 13763 13764 -13765 -231 -13766 0 13763 13764 -13765 -231 13767 0 13763 13764 -13765 -231 -13768 0 c 2+1 --> break c (-b^{21, 11}_2 ∧ b^{21, 11}_1 ∧ -b^{21, 11}_0 ∧ p_231) -> break c in CNF: c b^{21, 11}_2 ∨ -b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ -p_231 ∨ break c in DIMACS: 13763 -13764 13765 -231 1162 0 c 2-1 --> 1 c (-b^{21, 11}_2 ∧ b^{21, 11}_1 ∧ -b^{21, 11}_0 ∧ -p_231) -> (-b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ b^{21, 12}_0) c in CNF: c b^{21, 11}_2 ∨ -b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ p_231 ∨ -b^{21, 12}_2 c b^{21, 11}_2 ∨ -b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ p_231 ∨ -b^{21, 12}_1 c b^{21, 11}_2 ∨ -b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ p_231 ∨ b^{21, 12}_0 c in DIMACS: 13763 -13764 13765 231 -13766 0 13763 -13764 13765 231 -13767 0 13763 -13764 13765 231 13768 0 c 1-1 --> 0 c (-b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ b^{21, 11}_0 ∧ -p_231) -> (-b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ -b^{21, 12}_0) c in CNF: c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ p_231 ∨ -b^{21, 12}_2 c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ p_231 ∨ -b^{21, 12}_1 c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ p_231 ∨ -b^{21, 12}_0 c in DIMACS: 13763 13764 -13765 231 -13766 0 13763 13764 -13765 231 -13767 0 13763 13764 -13765 231 -13768 0 c 0-1 --> -1 c (-b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ -b^{21, 11}_0 ∧ -p_231) -> ( b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ b^{21, 12}_0) c in CNF: c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ p_231 ∨ b^{21, 12}_2 c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ p_231 ∨ -b^{21, 12}_1 c b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ p_231 ∨ b^{21, 12}_0 c in DIMACS: 13763 13764 13765 231 13766 0 13763 13764 13765 231 -13767 0 13763 13764 13765 231 13768 0 c -1-1 --> -2 c ( b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ b^{21, 11}_0 ∧ -p_231) -> ( b^{21, 12}_2 ∧ b^{21, 12}_1 ∧ -b^{21, 12}_0) c in CNF: c -b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ p_231 ∨ b^{21, 12}_2 c -b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ p_231 ∨ b^{21, 12}_1 c -b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ p_231 ∨ -b^{21, 12}_0 c in DIMACS: -13763 13764 -13765 231 13766 0 -13763 13764 -13765 231 13767 0 -13763 13764 -13765 231 -13768 0 c -2-1 --> break c ( b^{21, 11}_2 ∧ b^{21, 11}_1 ∧ -b^{21, 11}_0 ∧ -p_231) -> break c in CNF: c -b^{21, 11}_2 ∨ -b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ p_231 ∨ break c in DIMACS: -13763 -13764 13765 231 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 11}_2 ∧ -b^{21, 11}_1 ∧ -b^{21, 11}_0 ∧ true) c in CNF: c -b^{21, 11}_2 ∨ b^{21, 11}_1 ∨ b^{21, 11}_0 ∨ false c in DIMACS: -13763 13764 13765 0 c 3 does not represent an automaton state. c -(-b^{21, 11}_2 ∧ b^{21, 11}_1 ∧ b^{21, 11}_0 ∧ true) c in CNF: c b^{21, 11}_2 ∨ -b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ false c in DIMACS: 13763 -13764 -13765 0 c -3 does not represent an automaton state. c -( b^{21, 11}_2 ∧ b^{21, 11}_1 ∧ b^{21, 11}_0 ∧ true) c in CNF: c -b^{21, 11}_2 ∨ -b^{21, 11}_1 ∨ -b^{21, 11}_0 ∨ false c in DIMACS: -13763 -13764 -13765 0 c i = 12 c -2+1 --> -1 c ( b^{21, 12}_2 ∧ b^{21, 12}_1 ∧ -b^{21, 12}_0 ∧ p_252) -> ( b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ b^{21, 13}_0) c in CNF: c -b^{21, 12}_2 ∨ -b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ -p_252 ∨ b^{21, 13}_2 c -b^{21, 12}_2 ∨ -b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ -p_252 ∨ -b^{21, 13}_1 c -b^{21, 12}_2 ∨ -b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ -p_252 ∨ b^{21, 13}_0 c in DIMACS: -13766 -13767 13768 -252 13769 0 -13766 -13767 13768 -252 -13770 0 -13766 -13767 13768 -252 13771 0 c -1+1 --> 0 c ( b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ b^{21, 12}_0 ∧ p_252) -> (-b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ -b^{21, 13}_0) c in CNF: c -b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ -p_252 ∨ -b^{21, 13}_2 c -b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ -p_252 ∨ -b^{21, 13}_1 c -b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ -p_252 ∨ -b^{21, 13}_0 c in DIMACS: -13766 13767 -13768 -252 -13769 0 -13766 13767 -13768 -252 -13770 0 -13766 13767 -13768 -252 -13771 0 c 0+1 --> 1 c (-b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ -b^{21, 12}_0 ∧ p_252) -> (-b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ b^{21, 13}_0) c in CNF: c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ -p_252 ∨ -b^{21, 13}_2 c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ -p_252 ∨ -b^{21, 13}_1 c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ -p_252 ∨ b^{21, 13}_0 c in DIMACS: 13766 13767 13768 -252 -13769 0 13766 13767 13768 -252 -13770 0 13766 13767 13768 -252 13771 0 c 1+1 --> 2 c (-b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ b^{21, 12}_0 ∧ p_252) -> (-b^{21, 13}_2 ∧ b^{21, 13}_1 ∧ -b^{21, 13}_0) c in CNF: c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ -p_252 ∨ -b^{21, 13}_2 c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ -p_252 ∨ b^{21, 13}_1 c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ -p_252 ∨ -b^{21, 13}_0 c in DIMACS: 13766 13767 -13768 -252 -13769 0 13766 13767 -13768 -252 13770 0 13766 13767 -13768 -252 -13771 0 c 2+1 --> break c (-b^{21, 12}_2 ∧ b^{21, 12}_1 ∧ -b^{21, 12}_0 ∧ p_252) -> break c in CNF: c b^{21, 12}_2 ∨ -b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ -p_252 ∨ break c in DIMACS: 13766 -13767 13768 -252 1162 0 c 2-1 --> 1 c (-b^{21, 12}_2 ∧ b^{21, 12}_1 ∧ -b^{21, 12}_0 ∧ -p_252) -> (-b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ b^{21, 13}_0) c in CNF: c b^{21, 12}_2 ∨ -b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ p_252 ∨ -b^{21, 13}_2 c b^{21, 12}_2 ∨ -b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ p_252 ∨ -b^{21, 13}_1 c b^{21, 12}_2 ∨ -b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ p_252 ∨ b^{21, 13}_0 c in DIMACS: 13766 -13767 13768 252 -13769 0 13766 -13767 13768 252 -13770 0 13766 -13767 13768 252 13771 0 c 1-1 --> 0 c (-b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ b^{21, 12}_0 ∧ -p_252) -> (-b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ -b^{21, 13}_0) c in CNF: c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ p_252 ∨ -b^{21, 13}_2 c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ p_252 ∨ -b^{21, 13}_1 c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ p_252 ∨ -b^{21, 13}_0 c in DIMACS: 13766 13767 -13768 252 -13769 0 13766 13767 -13768 252 -13770 0 13766 13767 -13768 252 -13771 0 c 0-1 --> -1 c (-b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ -b^{21, 12}_0 ∧ -p_252) -> ( b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ b^{21, 13}_0) c in CNF: c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ p_252 ∨ b^{21, 13}_2 c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ p_252 ∨ -b^{21, 13}_1 c b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ p_252 ∨ b^{21, 13}_0 c in DIMACS: 13766 13767 13768 252 13769 0 13766 13767 13768 252 -13770 0 13766 13767 13768 252 13771 0 c -1-1 --> -2 c ( b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ b^{21, 12}_0 ∧ -p_252) -> ( b^{21, 13}_2 ∧ b^{21, 13}_1 ∧ -b^{21, 13}_0) c in CNF: c -b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ p_252 ∨ b^{21, 13}_2 c -b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ p_252 ∨ b^{21, 13}_1 c -b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ p_252 ∨ -b^{21, 13}_0 c in DIMACS: -13766 13767 -13768 252 13769 0 -13766 13767 -13768 252 13770 0 -13766 13767 -13768 252 -13771 0 c -2-1 --> break c ( b^{21, 12}_2 ∧ b^{21, 12}_1 ∧ -b^{21, 12}_0 ∧ -p_252) -> break c in CNF: c -b^{21, 12}_2 ∨ -b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ p_252 ∨ break c in DIMACS: -13766 -13767 13768 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 12}_2 ∧ -b^{21, 12}_1 ∧ -b^{21, 12}_0 ∧ true) c in CNF: c -b^{21, 12}_2 ∨ b^{21, 12}_1 ∨ b^{21, 12}_0 ∨ false c in DIMACS: -13766 13767 13768 0 c 3 does not represent an automaton state. c -(-b^{21, 12}_2 ∧ b^{21, 12}_1 ∧ b^{21, 12}_0 ∧ true) c in CNF: c b^{21, 12}_2 ∨ -b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ false c in DIMACS: 13766 -13767 -13768 0 c -3 does not represent an automaton state. c -( b^{21, 12}_2 ∧ b^{21, 12}_1 ∧ b^{21, 12}_0 ∧ true) c in CNF: c -b^{21, 12}_2 ∨ -b^{21, 12}_1 ∨ -b^{21, 12}_0 ∨ false c in DIMACS: -13766 -13767 -13768 0 c i = 13 c -2+1 --> -1 c ( b^{21, 13}_2 ∧ b^{21, 13}_1 ∧ -b^{21, 13}_0 ∧ p_273) -> ( b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ b^{21, 14}_0) c in CNF: c -b^{21, 13}_2 ∨ -b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ -p_273 ∨ b^{21, 14}_2 c -b^{21, 13}_2 ∨ -b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ -p_273 ∨ -b^{21, 14}_1 c -b^{21, 13}_2 ∨ -b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ -p_273 ∨ b^{21, 14}_0 c in DIMACS: -13769 -13770 13771 -273 13772 0 -13769 -13770 13771 -273 -13773 0 -13769 -13770 13771 -273 13774 0 c -1+1 --> 0 c ( b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ b^{21, 13}_0 ∧ p_273) -> (-b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ -b^{21, 14}_0) c in CNF: c -b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ -p_273 ∨ -b^{21, 14}_2 c -b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ -p_273 ∨ -b^{21, 14}_1 c -b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ -p_273 ∨ -b^{21, 14}_0 c in DIMACS: -13769 13770 -13771 -273 -13772 0 -13769 13770 -13771 -273 -13773 0 -13769 13770 -13771 -273 -13774 0 c 0+1 --> 1 c (-b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ -b^{21, 13}_0 ∧ p_273) -> (-b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ b^{21, 14}_0) c in CNF: c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ -p_273 ∨ -b^{21, 14}_2 c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ -p_273 ∨ -b^{21, 14}_1 c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ -p_273 ∨ b^{21, 14}_0 c in DIMACS: 13769 13770 13771 -273 -13772 0 13769 13770 13771 -273 -13773 0 13769 13770 13771 -273 13774 0 c 1+1 --> 2 c (-b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ b^{21, 13}_0 ∧ p_273) -> (-b^{21, 14}_2 ∧ b^{21, 14}_1 ∧ -b^{21, 14}_0) c in CNF: c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ -p_273 ∨ -b^{21, 14}_2 c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ -p_273 ∨ b^{21, 14}_1 c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ -p_273 ∨ -b^{21, 14}_0 c in DIMACS: 13769 13770 -13771 -273 -13772 0 13769 13770 -13771 -273 13773 0 13769 13770 -13771 -273 -13774 0 c 2+1 --> break c (-b^{21, 13}_2 ∧ b^{21, 13}_1 ∧ -b^{21, 13}_0 ∧ p_273) -> break c in CNF: c b^{21, 13}_2 ∨ -b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ -p_273 ∨ break c in DIMACS: 13769 -13770 13771 -273 1162 0 c 2-1 --> 1 c (-b^{21, 13}_2 ∧ b^{21, 13}_1 ∧ -b^{21, 13}_0 ∧ -p_273) -> (-b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ b^{21, 14}_0) c in CNF: c b^{21, 13}_2 ∨ -b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ p_273 ∨ -b^{21, 14}_2 c b^{21, 13}_2 ∨ -b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ p_273 ∨ -b^{21, 14}_1 c b^{21, 13}_2 ∨ -b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ p_273 ∨ b^{21, 14}_0 c in DIMACS: 13769 -13770 13771 273 -13772 0 13769 -13770 13771 273 -13773 0 13769 -13770 13771 273 13774 0 c 1-1 --> 0 c (-b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ b^{21, 13}_0 ∧ -p_273) -> (-b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ -b^{21, 14}_0) c in CNF: c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ p_273 ∨ -b^{21, 14}_2 c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ p_273 ∨ -b^{21, 14}_1 c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ p_273 ∨ -b^{21, 14}_0 c in DIMACS: 13769 13770 -13771 273 -13772 0 13769 13770 -13771 273 -13773 0 13769 13770 -13771 273 -13774 0 c 0-1 --> -1 c (-b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ -b^{21, 13}_0 ∧ -p_273) -> ( b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ b^{21, 14}_0) c in CNF: c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ p_273 ∨ b^{21, 14}_2 c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ p_273 ∨ -b^{21, 14}_1 c b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ p_273 ∨ b^{21, 14}_0 c in DIMACS: 13769 13770 13771 273 13772 0 13769 13770 13771 273 -13773 0 13769 13770 13771 273 13774 0 c -1-1 --> -2 c ( b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ b^{21, 13}_0 ∧ -p_273) -> ( b^{21, 14}_2 ∧ b^{21, 14}_1 ∧ -b^{21, 14}_0) c in CNF: c -b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ p_273 ∨ b^{21, 14}_2 c -b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ p_273 ∨ b^{21, 14}_1 c -b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ p_273 ∨ -b^{21, 14}_0 c in DIMACS: -13769 13770 -13771 273 13772 0 -13769 13770 -13771 273 13773 0 -13769 13770 -13771 273 -13774 0 c -2-1 --> break c ( b^{21, 13}_2 ∧ b^{21, 13}_1 ∧ -b^{21, 13}_0 ∧ -p_273) -> break c in CNF: c -b^{21, 13}_2 ∨ -b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ p_273 ∨ break c in DIMACS: -13769 -13770 13771 273 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 13}_2 ∧ -b^{21, 13}_1 ∧ -b^{21, 13}_0 ∧ true) c in CNF: c -b^{21, 13}_2 ∨ b^{21, 13}_1 ∨ b^{21, 13}_0 ∨ false c in DIMACS: -13769 13770 13771 0 c 3 does not represent an automaton state. c -(-b^{21, 13}_2 ∧ b^{21, 13}_1 ∧ b^{21, 13}_0 ∧ true) c in CNF: c b^{21, 13}_2 ∨ -b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ false c in DIMACS: 13769 -13770 -13771 0 c -3 does not represent an automaton state. c -( b^{21, 13}_2 ∧ b^{21, 13}_1 ∧ b^{21, 13}_0 ∧ true) c in CNF: c -b^{21, 13}_2 ∨ -b^{21, 13}_1 ∨ -b^{21, 13}_0 ∨ false c in DIMACS: -13769 -13770 -13771 0 c i = 14 c -2+1 --> -1 c ( b^{21, 14}_2 ∧ b^{21, 14}_1 ∧ -b^{21, 14}_0 ∧ p_294) -> ( b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ b^{21, 15}_0) c in CNF: c -b^{21, 14}_2 ∨ -b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ -p_294 ∨ b^{21, 15}_2 c -b^{21, 14}_2 ∨ -b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ -p_294 ∨ -b^{21, 15}_1 c -b^{21, 14}_2 ∨ -b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ -p_294 ∨ b^{21, 15}_0 c in DIMACS: -13772 -13773 13774 -294 13775 0 -13772 -13773 13774 -294 -13776 0 -13772 -13773 13774 -294 13777 0 c -1+1 --> 0 c ( b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ b^{21, 14}_0 ∧ p_294) -> (-b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ -b^{21, 15}_0) c in CNF: c -b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ -p_294 ∨ -b^{21, 15}_2 c -b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ -p_294 ∨ -b^{21, 15}_1 c -b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ -p_294 ∨ -b^{21, 15}_0 c in DIMACS: -13772 13773 -13774 -294 -13775 0 -13772 13773 -13774 -294 -13776 0 -13772 13773 -13774 -294 -13777 0 c 0+1 --> 1 c (-b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ -b^{21, 14}_0 ∧ p_294) -> (-b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ b^{21, 15}_0) c in CNF: c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ -p_294 ∨ -b^{21, 15}_2 c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ -p_294 ∨ -b^{21, 15}_1 c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ -p_294 ∨ b^{21, 15}_0 c in DIMACS: 13772 13773 13774 -294 -13775 0 13772 13773 13774 -294 -13776 0 13772 13773 13774 -294 13777 0 c 1+1 --> 2 c (-b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ b^{21, 14}_0 ∧ p_294) -> (-b^{21, 15}_2 ∧ b^{21, 15}_1 ∧ -b^{21, 15}_0) c in CNF: c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ -p_294 ∨ -b^{21, 15}_2 c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ -p_294 ∨ b^{21, 15}_1 c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ -p_294 ∨ -b^{21, 15}_0 c in DIMACS: 13772 13773 -13774 -294 -13775 0 13772 13773 -13774 -294 13776 0 13772 13773 -13774 -294 -13777 0 c 2+1 --> break c (-b^{21, 14}_2 ∧ b^{21, 14}_1 ∧ -b^{21, 14}_0 ∧ p_294) -> break c in CNF: c b^{21, 14}_2 ∨ -b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ -p_294 ∨ break c in DIMACS: 13772 -13773 13774 -294 1162 0 c 2-1 --> 1 c (-b^{21, 14}_2 ∧ b^{21, 14}_1 ∧ -b^{21, 14}_0 ∧ -p_294) -> (-b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ b^{21, 15}_0) c in CNF: c b^{21, 14}_2 ∨ -b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ p_294 ∨ -b^{21, 15}_2 c b^{21, 14}_2 ∨ -b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ p_294 ∨ -b^{21, 15}_1 c b^{21, 14}_2 ∨ -b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ p_294 ∨ b^{21, 15}_0 c in DIMACS: 13772 -13773 13774 294 -13775 0 13772 -13773 13774 294 -13776 0 13772 -13773 13774 294 13777 0 c 1-1 --> 0 c (-b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ b^{21, 14}_0 ∧ -p_294) -> (-b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ -b^{21, 15}_0) c in CNF: c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ p_294 ∨ -b^{21, 15}_2 c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ p_294 ∨ -b^{21, 15}_1 c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ p_294 ∨ -b^{21, 15}_0 c in DIMACS: 13772 13773 -13774 294 -13775 0 13772 13773 -13774 294 -13776 0 13772 13773 -13774 294 -13777 0 c 0-1 --> -1 c (-b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ -b^{21, 14}_0 ∧ -p_294) -> ( b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ b^{21, 15}_0) c in CNF: c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ p_294 ∨ b^{21, 15}_2 c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ p_294 ∨ -b^{21, 15}_1 c b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ p_294 ∨ b^{21, 15}_0 c in DIMACS: 13772 13773 13774 294 13775 0 13772 13773 13774 294 -13776 0 13772 13773 13774 294 13777 0 c -1-1 --> -2 c ( b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ b^{21, 14}_0 ∧ -p_294) -> ( b^{21, 15}_2 ∧ b^{21, 15}_1 ∧ -b^{21, 15}_0) c in CNF: c -b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ p_294 ∨ b^{21, 15}_2 c -b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ p_294 ∨ b^{21, 15}_1 c -b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ p_294 ∨ -b^{21, 15}_0 c in DIMACS: -13772 13773 -13774 294 13775 0 -13772 13773 -13774 294 13776 0 -13772 13773 -13774 294 -13777 0 c -2-1 --> break c ( b^{21, 14}_2 ∧ b^{21, 14}_1 ∧ -b^{21, 14}_0 ∧ -p_294) -> break c in CNF: c -b^{21, 14}_2 ∨ -b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ p_294 ∨ break c in DIMACS: -13772 -13773 13774 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 14}_2 ∧ -b^{21, 14}_1 ∧ -b^{21, 14}_0 ∧ true) c in CNF: c -b^{21, 14}_2 ∨ b^{21, 14}_1 ∨ b^{21, 14}_0 ∨ false c in DIMACS: -13772 13773 13774 0 c 3 does not represent an automaton state. c -(-b^{21, 14}_2 ∧ b^{21, 14}_1 ∧ b^{21, 14}_0 ∧ true) c in CNF: c b^{21, 14}_2 ∨ -b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ false c in DIMACS: 13772 -13773 -13774 0 c -3 does not represent an automaton state. c -( b^{21, 14}_2 ∧ b^{21, 14}_1 ∧ b^{21, 14}_0 ∧ true) c in CNF: c -b^{21, 14}_2 ∨ -b^{21, 14}_1 ∨ -b^{21, 14}_0 ∨ false c in DIMACS: -13772 -13773 -13774 0 c i = 15 c -2+1 --> -1 c ( b^{21, 15}_2 ∧ b^{21, 15}_1 ∧ -b^{21, 15}_0 ∧ p_315) -> ( b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ b^{21, 16}_0) c in CNF: c -b^{21, 15}_2 ∨ -b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ -p_315 ∨ b^{21, 16}_2 c -b^{21, 15}_2 ∨ -b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ -p_315 ∨ -b^{21, 16}_1 c -b^{21, 15}_2 ∨ -b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ -p_315 ∨ b^{21, 16}_0 c in DIMACS: -13775 -13776 13777 -315 13778 0 -13775 -13776 13777 -315 -13779 0 -13775 -13776 13777 -315 13780 0 c -1+1 --> 0 c ( b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ b^{21, 15}_0 ∧ p_315) -> (-b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ -b^{21, 16}_0) c in CNF: c -b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ -p_315 ∨ -b^{21, 16}_2 c -b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ -p_315 ∨ -b^{21, 16}_1 c -b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ -p_315 ∨ -b^{21, 16}_0 c in DIMACS: -13775 13776 -13777 -315 -13778 0 -13775 13776 -13777 -315 -13779 0 -13775 13776 -13777 -315 -13780 0 c 0+1 --> 1 c (-b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ -b^{21, 15}_0 ∧ p_315) -> (-b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ b^{21, 16}_0) c in CNF: c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ -p_315 ∨ -b^{21, 16}_2 c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ -p_315 ∨ -b^{21, 16}_1 c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ -p_315 ∨ b^{21, 16}_0 c in DIMACS: 13775 13776 13777 -315 -13778 0 13775 13776 13777 -315 -13779 0 13775 13776 13777 -315 13780 0 c 1+1 --> 2 c (-b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ b^{21, 15}_0 ∧ p_315) -> (-b^{21, 16}_2 ∧ b^{21, 16}_1 ∧ -b^{21, 16}_0) c in CNF: c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ -p_315 ∨ -b^{21, 16}_2 c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ -p_315 ∨ b^{21, 16}_1 c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ -p_315 ∨ -b^{21, 16}_0 c in DIMACS: 13775 13776 -13777 -315 -13778 0 13775 13776 -13777 -315 13779 0 13775 13776 -13777 -315 -13780 0 c 2+1 --> break c (-b^{21, 15}_2 ∧ b^{21, 15}_1 ∧ -b^{21, 15}_0 ∧ p_315) -> break c in CNF: c b^{21, 15}_2 ∨ -b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ -p_315 ∨ break c in DIMACS: 13775 -13776 13777 -315 1162 0 c 2-1 --> 1 c (-b^{21, 15}_2 ∧ b^{21, 15}_1 ∧ -b^{21, 15}_0 ∧ -p_315) -> (-b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ b^{21, 16}_0) c in CNF: c b^{21, 15}_2 ∨ -b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ p_315 ∨ -b^{21, 16}_2 c b^{21, 15}_2 ∨ -b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ p_315 ∨ -b^{21, 16}_1 c b^{21, 15}_2 ∨ -b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ p_315 ∨ b^{21, 16}_0 c in DIMACS: 13775 -13776 13777 315 -13778 0 13775 -13776 13777 315 -13779 0 13775 -13776 13777 315 13780 0 c 1-1 --> 0 c (-b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ b^{21, 15}_0 ∧ -p_315) -> (-b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ -b^{21, 16}_0) c in CNF: c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ p_315 ∨ -b^{21, 16}_2 c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ p_315 ∨ -b^{21, 16}_1 c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ p_315 ∨ -b^{21, 16}_0 c in DIMACS: 13775 13776 -13777 315 -13778 0 13775 13776 -13777 315 -13779 0 13775 13776 -13777 315 -13780 0 c 0-1 --> -1 c (-b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ -b^{21, 15}_0 ∧ -p_315) -> ( b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ b^{21, 16}_0) c in CNF: c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ p_315 ∨ b^{21, 16}_2 c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ p_315 ∨ -b^{21, 16}_1 c b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ p_315 ∨ b^{21, 16}_0 c in DIMACS: 13775 13776 13777 315 13778 0 13775 13776 13777 315 -13779 0 13775 13776 13777 315 13780 0 c -1-1 --> -2 c ( b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ b^{21, 15}_0 ∧ -p_315) -> ( b^{21, 16}_2 ∧ b^{21, 16}_1 ∧ -b^{21, 16}_0) c in CNF: c -b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ p_315 ∨ b^{21, 16}_2 c -b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ p_315 ∨ b^{21, 16}_1 c -b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ p_315 ∨ -b^{21, 16}_0 c in DIMACS: -13775 13776 -13777 315 13778 0 -13775 13776 -13777 315 13779 0 -13775 13776 -13777 315 -13780 0 c -2-1 --> break c ( b^{21, 15}_2 ∧ b^{21, 15}_1 ∧ -b^{21, 15}_0 ∧ -p_315) -> break c in CNF: c -b^{21, 15}_2 ∨ -b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ p_315 ∨ break c in DIMACS: -13775 -13776 13777 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 15}_2 ∧ -b^{21, 15}_1 ∧ -b^{21, 15}_0 ∧ true) c in CNF: c -b^{21, 15}_2 ∨ b^{21, 15}_1 ∨ b^{21, 15}_0 ∨ false c in DIMACS: -13775 13776 13777 0 c 3 does not represent an automaton state. c -(-b^{21, 15}_2 ∧ b^{21, 15}_1 ∧ b^{21, 15}_0 ∧ true) c in CNF: c b^{21, 15}_2 ∨ -b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ false c in DIMACS: 13775 -13776 -13777 0 c -3 does not represent an automaton state. c -( b^{21, 15}_2 ∧ b^{21, 15}_1 ∧ b^{21, 15}_0 ∧ true) c in CNF: c -b^{21, 15}_2 ∨ -b^{21, 15}_1 ∨ -b^{21, 15}_0 ∨ false c in DIMACS: -13775 -13776 -13777 0 c i = 16 c -2+1 --> -1 c ( b^{21, 16}_2 ∧ b^{21, 16}_1 ∧ -b^{21, 16}_0 ∧ p_336) -> ( b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ b^{21, 17}_0) c in CNF: c -b^{21, 16}_2 ∨ -b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ -p_336 ∨ b^{21, 17}_2 c -b^{21, 16}_2 ∨ -b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ -p_336 ∨ -b^{21, 17}_1 c -b^{21, 16}_2 ∨ -b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ -p_336 ∨ b^{21, 17}_0 c in DIMACS: -13778 -13779 13780 -336 13781 0 -13778 -13779 13780 -336 -13782 0 -13778 -13779 13780 -336 13783 0 c -1+1 --> 0 c ( b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ b^{21, 16}_0 ∧ p_336) -> (-b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ -b^{21, 17}_0) c in CNF: c -b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ -p_336 ∨ -b^{21, 17}_2 c -b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ -p_336 ∨ -b^{21, 17}_1 c -b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ -p_336 ∨ -b^{21, 17}_0 c in DIMACS: -13778 13779 -13780 -336 -13781 0 -13778 13779 -13780 -336 -13782 0 -13778 13779 -13780 -336 -13783 0 c 0+1 --> 1 c (-b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ -b^{21, 16}_0 ∧ p_336) -> (-b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ b^{21, 17}_0) c in CNF: c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ -p_336 ∨ -b^{21, 17}_2 c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ -p_336 ∨ -b^{21, 17}_1 c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ -p_336 ∨ b^{21, 17}_0 c in DIMACS: 13778 13779 13780 -336 -13781 0 13778 13779 13780 -336 -13782 0 13778 13779 13780 -336 13783 0 c 1+1 --> 2 c (-b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ b^{21, 16}_0 ∧ p_336) -> (-b^{21, 17}_2 ∧ b^{21, 17}_1 ∧ -b^{21, 17}_0) c in CNF: c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ -p_336 ∨ -b^{21, 17}_2 c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ -p_336 ∨ b^{21, 17}_1 c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ -p_336 ∨ -b^{21, 17}_0 c in DIMACS: 13778 13779 -13780 -336 -13781 0 13778 13779 -13780 -336 13782 0 13778 13779 -13780 -336 -13783 0 c 2+1 --> break c (-b^{21, 16}_2 ∧ b^{21, 16}_1 ∧ -b^{21, 16}_0 ∧ p_336) -> break c in CNF: c b^{21, 16}_2 ∨ -b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ -p_336 ∨ break c in DIMACS: 13778 -13779 13780 -336 1162 0 c 2-1 --> 1 c (-b^{21, 16}_2 ∧ b^{21, 16}_1 ∧ -b^{21, 16}_0 ∧ -p_336) -> (-b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ b^{21, 17}_0) c in CNF: c b^{21, 16}_2 ∨ -b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ p_336 ∨ -b^{21, 17}_2 c b^{21, 16}_2 ∨ -b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ p_336 ∨ -b^{21, 17}_1 c b^{21, 16}_2 ∨ -b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ p_336 ∨ b^{21, 17}_0 c in DIMACS: 13778 -13779 13780 336 -13781 0 13778 -13779 13780 336 -13782 0 13778 -13779 13780 336 13783 0 c 1-1 --> 0 c (-b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ b^{21, 16}_0 ∧ -p_336) -> (-b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ -b^{21, 17}_0) c in CNF: c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ p_336 ∨ -b^{21, 17}_2 c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ p_336 ∨ -b^{21, 17}_1 c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ p_336 ∨ -b^{21, 17}_0 c in DIMACS: 13778 13779 -13780 336 -13781 0 13778 13779 -13780 336 -13782 0 13778 13779 -13780 336 -13783 0 c 0-1 --> -1 c (-b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ -b^{21, 16}_0 ∧ -p_336) -> ( b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ b^{21, 17}_0) c in CNF: c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ p_336 ∨ b^{21, 17}_2 c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ p_336 ∨ -b^{21, 17}_1 c b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ p_336 ∨ b^{21, 17}_0 c in DIMACS: 13778 13779 13780 336 13781 0 13778 13779 13780 336 -13782 0 13778 13779 13780 336 13783 0 c -1-1 --> -2 c ( b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ b^{21, 16}_0 ∧ -p_336) -> ( b^{21, 17}_2 ∧ b^{21, 17}_1 ∧ -b^{21, 17}_0) c in CNF: c -b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ p_336 ∨ b^{21, 17}_2 c -b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ p_336 ∨ b^{21, 17}_1 c -b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ p_336 ∨ -b^{21, 17}_0 c in DIMACS: -13778 13779 -13780 336 13781 0 -13778 13779 -13780 336 13782 0 -13778 13779 -13780 336 -13783 0 c -2-1 --> break c ( b^{21, 16}_2 ∧ b^{21, 16}_1 ∧ -b^{21, 16}_0 ∧ -p_336) -> break c in CNF: c -b^{21, 16}_2 ∨ -b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ p_336 ∨ break c in DIMACS: -13778 -13779 13780 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 16}_2 ∧ -b^{21, 16}_1 ∧ -b^{21, 16}_0 ∧ true) c in CNF: c -b^{21, 16}_2 ∨ b^{21, 16}_1 ∨ b^{21, 16}_0 ∨ false c in DIMACS: -13778 13779 13780 0 c 3 does not represent an automaton state. c -(-b^{21, 16}_2 ∧ b^{21, 16}_1 ∧ b^{21, 16}_0 ∧ true) c in CNF: c b^{21, 16}_2 ∨ -b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ false c in DIMACS: 13778 -13779 -13780 0 c -3 does not represent an automaton state. c -( b^{21, 16}_2 ∧ b^{21, 16}_1 ∧ b^{21, 16}_0 ∧ true) c in CNF: c -b^{21, 16}_2 ∨ -b^{21, 16}_1 ∨ -b^{21, 16}_0 ∨ false c in DIMACS: -13778 -13779 -13780 0 c i = 17 c -2+1 --> -1 c ( b^{21, 17}_2 ∧ b^{21, 17}_1 ∧ -b^{21, 17}_0 ∧ p_357) -> ( b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ b^{21, 18}_0) c in CNF: c -b^{21, 17}_2 ∨ -b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ -p_357 ∨ b^{21, 18}_2 c -b^{21, 17}_2 ∨ -b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ -p_357 ∨ -b^{21, 18}_1 c -b^{21, 17}_2 ∨ -b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ -p_357 ∨ b^{21, 18}_0 c in DIMACS: -13781 -13782 13783 -357 13784 0 -13781 -13782 13783 -357 -13785 0 -13781 -13782 13783 -357 13786 0 c -1+1 --> 0 c ( b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ b^{21, 17}_0 ∧ p_357) -> (-b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ -b^{21, 18}_0) c in CNF: c -b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ -p_357 ∨ -b^{21, 18}_2 c -b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ -p_357 ∨ -b^{21, 18}_1 c -b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ -p_357 ∨ -b^{21, 18}_0 c in DIMACS: -13781 13782 -13783 -357 -13784 0 -13781 13782 -13783 -357 -13785 0 -13781 13782 -13783 -357 -13786 0 c 0+1 --> 1 c (-b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ -b^{21, 17}_0 ∧ p_357) -> (-b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ b^{21, 18}_0) c in CNF: c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ -p_357 ∨ -b^{21, 18}_2 c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ -p_357 ∨ -b^{21, 18}_1 c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ -p_357 ∨ b^{21, 18}_0 c in DIMACS: 13781 13782 13783 -357 -13784 0 13781 13782 13783 -357 -13785 0 13781 13782 13783 -357 13786 0 c 1+1 --> 2 c (-b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ b^{21, 17}_0 ∧ p_357) -> (-b^{21, 18}_2 ∧ b^{21, 18}_1 ∧ -b^{21, 18}_0) c in CNF: c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ -p_357 ∨ -b^{21, 18}_2 c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ -p_357 ∨ b^{21, 18}_1 c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ -p_357 ∨ -b^{21, 18}_0 c in DIMACS: 13781 13782 -13783 -357 -13784 0 13781 13782 -13783 -357 13785 0 13781 13782 -13783 -357 -13786 0 c 2+1 --> break c (-b^{21, 17}_2 ∧ b^{21, 17}_1 ∧ -b^{21, 17}_0 ∧ p_357) -> break c in CNF: c b^{21, 17}_2 ∨ -b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ -p_357 ∨ break c in DIMACS: 13781 -13782 13783 -357 1162 0 c 2-1 --> 1 c (-b^{21, 17}_2 ∧ b^{21, 17}_1 ∧ -b^{21, 17}_0 ∧ -p_357) -> (-b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ b^{21, 18}_0) c in CNF: c b^{21, 17}_2 ∨ -b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ p_357 ∨ -b^{21, 18}_2 c b^{21, 17}_2 ∨ -b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ p_357 ∨ -b^{21, 18}_1 c b^{21, 17}_2 ∨ -b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ p_357 ∨ b^{21, 18}_0 c in DIMACS: 13781 -13782 13783 357 -13784 0 13781 -13782 13783 357 -13785 0 13781 -13782 13783 357 13786 0 c 1-1 --> 0 c (-b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ b^{21, 17}_0 ∧ -p_357) -> (-b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ -b^{21, 18}_0) c in CNF: c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ p_357 ∨ -b^{21, 18}_2 c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ p_357 ∨ -b^{21, 18}_1 c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ p_357 ∨ -b^{21, 18}_0 c in DIMACS: 13781 13782 -13783 357 -13784 0 13781 13782 -13783 357 -13785 0 13781 13782 -13783 357 -13786 0 c 0-1 --> -1 c (-b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ -b^{21, 17}_0 ∧ -p_357) -> ( b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ b^{21, 18}_0) c in CNF: c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ p_357 ∨ b^{21, 18}_2 c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ p_357 ∨ -b^{21, 18}_1 c b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ p_357 ∨ b^{21, 18}_0 c in DIMACS: 13781 13782 13783 357 13784 0 13781 13782 13783 357 -13785 0 13781 13782 13783 357 13786 0 c -1-1 --> -2 c ( b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ b^{21, 17}_0 ∧ -p_357) -> ( b^{21, 18}_2 ∧ b^{21, 18}_1 ∧ -b^{21, 18}_0) c in CNF: c -b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ p_357 ∨ b^{21, 18}_2 c -b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ p_357 ∨ b^{21, 18}_1 c -b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ p_357 ∨ -b^{21, 18}_0 c in DIMACS: -13781 13782 -13783 357 13784 0 -13781 13782 -13783 357 13785 0 -13781 13782 -13783 357 -13786 0 c -2-1 --> break c ( b^{21, 17}_2 ∧ b^{21, 17}_1 ∧ -b^{21, 17}_0 ∧ -p_357) -> break c in CNF: c -b^{21, 17}_2 ∨ -b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ p_357 ∨ break c in DIMACS: -13781 -13782 13783 357 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 17}_2 ∧ -b^{21, 17}_1 ∧ -b^{21, 17}_0 ∧ true) c in CNF: c -b^{21, 17}_2 ∨ b^{21, 17}_1 ∨ b^{21, 17}_0 ∨ false c in DIMACS: -13781 13782 13783 0 c 3 does not represent an automaton state. c -(-b^{21, 17}_2 ∧ b^{21, 17}_1 ∧ b^{21, 17}_0 ∧ true) c in CNF: c b^{21, 17}_2 ∨ -b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ false c in DIMACS: 13781 -13782 -13783 0 c -3 does not represent an automaton state. c -( b^{21, 17}_2 ∧ b^{21, 17}_1 ∧ b^{21, 17}_0 ∧ true) c in CNF: c -b^{21, 17}_2 ∨ -b^{21, 17}_1 ∨ -b^{21, 17}_0 ∨ false c in DIMACS: -13781 -13782 -13783 0 c i = 18 c -2+1 --> -1 c ( b^{21, 18}_2 ∧ b^{21, 18}_1 ∧ -b^{21, 18}_0 ∧ p_378) -> ( b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ b^{21, 19}_0) c in CNF: c -b^{21, 18}_2 ∨ -b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ -p_378 ∨ b^{21, 19}_2 c -b^{21, 18}_2 ∨ -b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ -p_378 ∨ -b^{21, 19}_1 c -b^{21, 18}_2 ∨ -b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ -p_378 ∨ b^{21, 19}_0 c in DIMACS: -13784 -13785 13786 -378 13787 0 -13784 -13785 13786 -378 -13788 0 -13784 -13785 13786 -378 13789 0 c -1+1 --> 0 c ( b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ b^{21, 18}_0 ∧ p_378) -> (-b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ -b^{21, 19}_0) c in CNF: c -b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ -p_378 ∨ -b^{21, 19}_2 c -b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ -p_378 ∨ -b^{21, 19}_1 c -b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ -p_378 ∨ -b^{21, 19}_0 c in DIMACS: -13784 13785 -13786 -378 -13787 0 -13784 13785 -13786 -378 -13788 0 -13784 13785 -13786 -378 -13789 0 c 0+1 --> 1 c (-b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ -b^{21, 18}_0 ∧ p_378) -> (-b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ b^{21, 19}_0) c in CNF: c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ -p_378 ∨ -b^{21, 19}_2 c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ -p_378 ∨ -b^{21, 19}_1 c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ -p_378 ∨ b^{21, 19}_0 c in DIMACS: 13784 13785 13786 -378 -13787 0 13784 13785 13786 -378 -13788 0 13784 13785 13786 -378 13789 0 c 1+1 --> 2 c (-b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ b^{21, 18}_0 ∧ p_378) -> (-b^{21, 19}_2 ∧ b^{21, 19}_1 ∧ -b^{21, 19}_0) c in CNF: c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ -p_378 ∨ -b^{21, 19}_2 c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ -p_378 ∨ b^{21, 19}_1 c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ -p_378 ∨ -b^{21, 19}_0 c in DIMACS: 13784 13785 -13786 -378 -13787 0 13784 13785 -13786 -378 13788 0 13784 13785 -13786 -378 -13789 0 c 2+1 --> break c (-b^{21, 18}_2 ∧ b^{21, 18}_1 ∧ -b^{21, 18}_0 ∧ p_378) -> break c in CNF: c b^{21, 18}_2 ∨ -b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ -p_378 ∨ break c in DIMACS: 13784 -13785 13786 -378 1162 0 c 2-1 --> 1 c (-b^{21, 18}_2 ∧ b^{21, 18}_1 ∧ -b^{21, 18}_0 ∧ -p_378) -> (-b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ b^{21, 19}_0) c in CNF: c b^{21, 18}_2 ∨ -b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ p_378 ∨ -b^{21, 19}_2 c b^{21, 18}_2 ∨ -b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ p_378 ∨ -b^{21, 19}_1 c b^{21, 18}_2 ∨ -b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ p_378 ∨ b^{21, 19}_0 c in DIMACS: 13784 -13785 13786 378 -13787 0 13784 -13785 13786 378 -13788 0 13784 -13785 13786 378 13789 0 c 1-1 --> 0 c (-b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ b^{21, 18}_0 ∧ -p_378) -> (-b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ -b^{21, 19}_0) c in CNF: c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ p_378 ∨ -b^{21, 19}_2 c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ p_378 ∨ -b^{21, 19}_1 c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ p_378 ∨ -b^{21, 19}_0 c in DIMACS: 13784 13785 -13786 378 -13787 0 13784 13785 -13786 378 -13788 0 13784 13785 -13786 378 -13789 0 c 0-1 --> -1 c (-b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ -b^{21, 18}_0 ∧ -p_378) -> ( b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ b^{21, 19}_0) c in CNF: c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ p_378 ∨ b^{21, 19}_2 c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ p_378 ∨ -b^{21, 19}_1 c b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ p_378 ∨ b^{21, 19}_0 c in DIMACS: 13784 13785 13786 378 13787 0 13784 13785 13786 378 -13788 0 13784 13785 13786 378 13789 0 c -1-1 --> -2 c ( b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ b^{21, 18}_0 ∧ -p_378) -> ( b^{21, 19}_2 ∧ b^{21, 19}_1 ∧ -b^{21, 19}_0) c in CNF: c -b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ p_378 ∨ b^{21, 19}_2 c -b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ p_378 ∨ b^{21, 19}_1 c -b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ p_378 ∨ -b^{21, 19}_0 c in DIMACS: -13784 13785 -13786 378 13787 0 -13784 13785 -13786 378 13788 0 -13784 13785 -13786 378 -13789 0 c -2-1 --> break c ( b^{21, 18}_2 ∧ b^{21, 18}_1 ∧ -b^{21, 18}_0 ∧ -p_378) -> break c in CNF: c -b^{21, 18}_2 ∨ -b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ p_378 ∨ break c in DIMACS: -13784 -13785 13786 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 18}_2 ∧ -b^{21, 18}_1 ∧ -b^{21, 18}_0 ∧ true) c in CNF: c -b^{21, 18}_2 ∨ b^{21, 18}_1 ∨ b^{21, 18}_0 ∨ false c in DIMACS: -13784 13785 13786 0 c 3 does not represent an automaton state. c -(-b^{21, 18}_2 ∧ b^{21, 18}_1 ∧ b^{21, 18}_0 ∧ true) c in CNF: c b^{21, 18}_2 ∨ -b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ false c in DIMACS: 13784 -13785 -13786 0 c -3 does not represent an automaton state. c -( b^{21, 18}_2 ∧ b^{21, 18}_1 ∧ b^{21, 18}_0 ∧ true) c in CNF: c -b^{21, 18}_2 ∨ -b^{21, 18}_1 ∨ -b^{21, 18}_0 ∨ false c in DIMACS: -13784 -13785 -13786 0 c i = 19 c -2+1 --> -1 c ( b^{21, 19}_2 ∧ b^{21, 19}_1 ∧ -b^{21, 19}_0 ∧ p_399) -> ( b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ b^{21, 20}_0) c in CNF: c -b^{21, 19}_2 ∨ -b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ -p_399 ∨ b^{21, 20}_2 c -b^{21, 19}_2 ∨ -b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ -p_399 ∨ -b^{21, 20}_1 c -b^{21, 19}_2 ∨ -b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ -p_399 ∨ b^{21, 20}_0 c in DIMACS: -13787 -13788 13789 -399 13790 0 -13787 -13788 13789 -399 -13791 0 -13787 -13788 13789 -399 13792 0 c -1+1 --> 0 c ( b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ b^{21, 19}_0 ∧ p_399) -> (-b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ -b^{21, 20}_0) c in CNF: c -b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ -p_399 ∨ -b^{21, 20}_2 c -b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ -p_399 ∨ -b^{21, 20}_1 c -b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ -p_399 ∨ -b^{21, 20}_0 c in DIMACS: -13787 13788 -13789 -399 -13790 0 -13787 13788 -13789 -399 -13791 0 -13787 13788 -13789 -399 -13792 0 c 0+1 --> 1 c (-b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ -b^{21, 19}_0 ∧ p_399) -> (-b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ b^{21, 20}_0) c in CNF: c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ -p_399 ∨ -b^{21, 20}_2 c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ -p_399 ∨ -b^{21, 20}_1 c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ -p_399 ∨ b^{21, 20}_0 c in DIMACS: 13787 13788 13789 -399 -13790 0 13787 13788 13789 -399 -13791 0 13787 13788 13789 -399 13792 0 c 1+1 --> 2 c (-b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ b^{21, 19}_0 ∧ p_399) -> (-b^{21, 20}_2 ∧ b^{21, 20}_1 ∧ -b^{21, 20}_0) c in CNF: c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ -p_399 ∨ -b^{21, 20}_2 c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ -p_399 ∨ b^{21, 20}_1 c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ -p_399 ∨ -b^{21, 20}_0 c in DIMACS: 13787 13788 -13789 -399 -13790 0 13787 13788 -13789 -399 13791 0 13787 13788 -13789 -399 -13792 0 c 2+1 --> break c (-b^{21, 19}_2 ∧ b^{21, 19}_1 ∧ -b^{21, 19}_0 ∧ p_399) -> break c in CNF: c b^{21, 19}_2 ∨ -b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ -p_399 ∨ break c in DIMACS: 13787 -13788 13789 -399 1162 0 c 2-1 --> 1 c (-b^{21, 19}_2 ∧ b^{21, 19}_1 ∧ -b^{21, 19}_0 ∧ -p_399) -> (-b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ b^{21, 20}_0) c in CNF: c b^{21, 19}_2 ∨ -b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ p_399 ∨ -b^{21, 20}_2 c b^{21, 19}_2 ∨ -b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ p_399 ∨ -b^{21, 20}_1 c b^{21, 19}_2 ∨ -b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ p_399 ∨ b^{21, 20}_0 c in DIMACS: 13787 -13788 13789 399 -13790 0 13787 -13788 13789 399 -13791 0 13787 -13788 13789 399 13792 0 c 1-1 --> 0 c (-b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ b^{21, 19}_0 ∧ -p_399) -> (-b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ -b^{21, 20}_0) c in CNF: c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ p_399 ∨ -b^{21, 20}_2 c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ p_399 ∨ -b^{21, 20}_1 c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ p_399 ∨ -b^{21, 20}_0 c in DIMACS: 13787 13788 -13789 399 -13790 0 13787 13788 -13789 399 -13791 0 13787 13788 -13789 399 -13792 0 c 0-1 --> -1 c (-b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ -b^{21, 19}_0 ∧ -p_399) -> ( b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ b^{21, 20}_0) c in CNF: c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ p_399 ∨ b^{21, 20}_2 c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ p_399 ∨ -b^{21, 20}_1 c b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ p_399 ∨ b^{21, 20}_0 c in DIMACS: 13787 13788 13789 399 13790 0 13787 13788 13789 399 -13791 0 13787 13788 13789 399 13792 0 c -1-1 --> -2 c ( b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ b^{21, 19}_0 ∧ -p_399) -> ( b^{21, 20}_2 ∧ b^{21, 20}_1 ∧ -b^{21, 20}_0) c in CNF: c -b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ p_399 ∨ b^{21, 20}_2 c -b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ p_399 ∨ b^{21, 20}_1 c -b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ p_399 ∨ -b^{21, 20}_0 c in DIMACS: -13787 13788 -13789 399 13790 0 -13787 13788 -13789 399 13791 0 -13787 13788 -13789 399 -13792 0 c -2-1 --> break c ( b^{21, 19}_2 ∧ b^{21, 19}_1 ∧ -b^{21, 19}_0 ∧ -p_399) -> break c in CNF: c -b^{21, 19}_2 ∨ -b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ p_399 ∨ break c in DIMACS: -13787 -13788 13789 399 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 19}_2 ∧ -b^{21, 19}_1 ∧ -b^{21, 19}_0 ∧ true) c in CNF: c -b^{21, 19}_2 ∨ b^{21, 19}_1 ∨ b^{21, 19}_0 ∨ false c in DIMACS: -13787 13788 13789 0 c 3 does not represent an automaton state. c -(-b^{21, 19}_2 ∧ b^{21, 19}_1 ∧ b^{21, 19}_0 ∧ true) c in CNF: c b^{21, 19}_2 ∨ -b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ false c in DIMACS: 13787 -13788 -13789 0 c -3 does not represent an automaton state. c -( b^{21, 19}_2 ∧ b^{21, 19}_1 ∧ b^{21, 19}_0 ∧ true) c in CNF: c -b^{21, 19}_2 ∨ -b^{21, 19}_1 ∨ -b^{21, 19}_0 ∨ false c in DIMACS: -13787 -13788 -13789 0 c i = 20 c -2+1 --> -1 c ( b^{21, 20}_2 ∧ b^{21, 20}_1 ∧ -b^{21, 20}_0 ∧ p_420) -> ( b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ b^{21, 21}_0) c in CNF: c -b^{21, 20}_2 ∨ -b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ -p_420 ∨ b^{21, 21}_2 c -b^{21, 20}_2 ∨ -b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ -p_420 ∨ -b^{21, 21}_1 c -b^{21, 20}_2 ∨ -b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ -p_420 ∨ b^{21, 21}_0 c in DIMACS: -13790 -13791 13792 -420 13793 0 -13790 -13791 13792 -420 -13794 0 -13790 -13791 13792 -420 13795 0 c -1+1 --> 0 c ( b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ b^{21, 20}_0 ∧ p_420) -> (-b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ -b^{21, 21}_0) c in CNF: c -b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ -p_420 ∨ -b^{21, 21}_2 c -b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ -p_420 ∨ -b^{21, 21}_1 c -b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ -p_420 ∨ -b^{21, 21}_0 c in DIMACS: -13790 13791 -13792 -420 -13793 0 -13790 13791 -13792 -420 -13794 0 -13790 13791 -13792 -420 -13795 0 c 0+1 --> 1 c (-b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ -b^{21, 20}_0 ∧ p_420) -> (-b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ b^{21, 21}_0) c in CNF: c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ -p_420 ∨ -b^{21, 21}_2 c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ -p_420 ∨ -b^{21, 21}_1 c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ -p_420 ∨ b^{21, 21}_0 c in DIMACS: 13790 13791 13792 -420 -13793 0 13790 13791 13792 -420 -13794 0 13790 13791 13792 -420 13795 0 c 1+1 --> 2 c (-b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ b^{21, 20}_0 ∧ p_420) -> (-b^{21, 21}_2 ∧ b^{21, 21}_1 ∧ -b^{21, 21}_0) c in CNF: c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ -p_420 ∨ -b^{21, 21}_2 c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ -p_420 ∨ b^{21, 21}_1 c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ -p_420 ∨ -b^{21, 21}_0 c in DIMACS: 13790 13791 -13792 -420 -13793 0 13790 13791 -13792 -420 13794 0 13790 13791 -13792 -420 -13795 0 c 2+1 --> break c (-b^{21, 20}_2 ∧ b^{21, 20}_1 ∧ -b^{21, 20}_0 ∧ p_420) -> break c in CNF: c b^{21, 20}_2 ∨ -b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ -p_420 ∨ break c in DIMACS: 13790 -13791 13792 -420 1162 0 c 2-1 --> 1 c (-b^{21, 20}_2 ∧ b^{21, 20}_1 ∧ -b^{21, 20}_0 ∧ -p_420) -> (-b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ b^{21, 21}_0) c in CNF: c b^{21, 20}_2 ∨ -b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ p_420 ∨ -b^{21, 21}_2 c b^{21, 20}_2 ∨ -b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ p_420 ∨ -b^{21, 21}_1 c b^{21, 20}_2 ∨ -b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ p_420 ∨ b^{21, 21}_0 c in DIMACS: 13790 -13791 13792 420 -13793 0 13790 -13791 13792 420 -13794 0 13790 -13791 13792 420 13795 0 c 1-1 --> 0 c (-b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ b^{21, 20}_0 ∧ -p_420) -> (-b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ -b^{21, 21}_0) c in CNF: c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ p_420 ∨ -b^{21, 21}_2 c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ p_420 ∨ -b^{21, 21}_1 c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ p_420 ∨ -b^{21, 21}_0 c in DIMACS: 13790 13791 -13792 420 -13793 0 13790 13791 -13792 420 -13794 0 13790 13791 -13792 420 -13795 0 c 0-1 --> -1 c (-b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ -b^{21, 20}_0 ∧ -p_420) -> ( b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ b^{21, 21}_0) c in CNF: c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ p_420 ∨ b^{21, 21}_2 c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ p_420 ∨ -b^{21, 21}_1 c b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ p_420 ∨ b^{21, 21}_0 c in DIMACS: 13790 13791 13792 420 13793 0 13790 13791 13792 420 -13794 0 13790 13791 13792 420 13795 0 c -1-1 --> -2 c ( b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ b^{21, 20}_0 ∧ -p_420) -> ( b^{21, 21}_2 ∧ b^{21, 21}_1 ∧ -b^{21, 21}_0) c in CNF: c -b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ p_420 ∨ b^{21, 21}_2 c -b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ p_420 ∨ b^{21, 21}_1 c -b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ p_420 ∨ -b^{21, 21}_0 c in DIMACS: -13790 13791 -13792 420 13793 0 -13790 13791 -13792 420 13794 0 -13790 13791 -13792 420 -13795 0 c -2-1 --> break c ( b^{21, 20}_2 ∧ b^{21, 20}_1 ∧ -b^{21, 20}_0 ∧ -p_420) -> break c in CNF: c -b^{21, 20}_2 ∨ -b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ p_420 ∨ break c in DIMACS: -13790 -13791 13792 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 20}_2 ∧ -b^{21, 20}_1 ∧ -b^{21, 20}_0 ∧ true) c in CNF: c -b^{21, 20}_2 ∨ b^{21, 20}_1 ∨ b^{21, 20}_0 ∨ false c in DIMACS: -13790 13791 13792 0 c 3 does not represent an automaton state. c -(-b^{21, 20}_2 ∧ b^{21, 20}_1 ∧ b^{21, 20}_0 ∧ true) c in CNF: c b^{21, 20}_2 ∨ -b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ false c in DIMACS: 13790 -13791 -13792 0 c -3 does not represent an automaton state. c -( b^{21, 20}_2 ∧ b^{21, 20}_1 ∧ b^{21, 20}_0 ∧ true) c in CNF: c -b^{21, 20}_2 ∨ -b^{21, 20}_1 ∨ -b^{21, 20}_0 ∨ false c in DIMACS: -13790 -13791 -13792 0 c i = 21 c -2+1 --> -1 c ( b^{21, 21}_2 ∧ b^{21, 21}_1 ∧ -b^{21, 21}_0 ∧ p_441) -> ( b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ b^{21, 22}_0) c in CNF: c -b^{21, 21}_2 ∨ -b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ -p_441 ∨ b^{21, 22}_2 c -b^{21, 21}_2 ∨ -b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ -p_441 ∨ -b^{21, 22}_1 c -b^{21, 21}_2 ∨ -b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ -p_441 ∨ b^{21, 22}_0 c in DIMACS: -13793 -13794 13795 -441 13796 0 -13793 -13794 13795 -441 -13797 0 -13793 -13794 13795 -441 13798 0 c -1+1 --> 0 c ( b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ b^{21, 21}_0 ∧ p_441) -> (-b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ -b^{21, 22}_0) c in CNF: c -b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ -p_441 ∨ -b^{21, 22}_2 c -b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ -p_441 ∨ -b^{21, 22}_1 c -b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ -p_441 ∨ -b^{21, 22}_0 c in DIMACS: -13793 13794 -13795 -441 -13796 0 -13793 13794 -13795 -441 -13797 0 -13793 13794 -13795 -441 -13798 0 c 0+1 --> 1 c (-b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ -b^{21, 21}_0 ∧ p_441) -> (-b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ b^{21, 22}_0) c in CNF: c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ -p_441 ∨ -b^{21, 22}_2 c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ -p_441 ∨ -b^{21, 22}_1 c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ -p_441 ∨ b^{21, 22}_0 c in DIMACS: 13793 13794 13795 -441 -13796 0 13793 13794 13795 -441 -13797 0 13793 13794 13795 -441 13798 0 c 1+1 --> 2 c (-b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ b^{21, 21}_0 ∧ p_441) -> (-b^{21, 22}_2 ∧ b^{21, 22}_1 ∧ -b^{21, 22}_0) c in CNF: c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ -p_441 ∨ -b^{21, 22}_2 c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ -p_441 ∨ b^{21, 22}_1 c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ -p_441 ∨ -b^{21, 22}_0 c in DIMACS: 13793 13794 -13795 -441 -13796 0 13793 13794 -13795 -441 13797 0 13793 13794 -13795 -441 -13798 0 c 2+1 --> break c (-b^{21, 21}_2 ∧ b^{21, 21}_1 ∧ -b^{21, 21}_0 ∧ p_441) -> break c in CNF: c b^{21, 21}_2 ∨ -b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ -p_441 ∨ break c in DIMACS: 13793 -13794 13795 -441 1162 0 c 2-1 --> 1 c (-b^{21, 21}_2 ∧ b^{21, 21}_1 ∧ -b^{21, 21}_0 ∧ -p_441) -> (-b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ b^{21, 22}_0) c in CNF: c b^{21, 21}_2 ∨ -b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ p_441 ∨ -b^{21, 22}_2 c b^{21, 21}_2 ∨ -b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ p_441 ∨ -b^{21, 22}_1 c b^{21, 21}_2 ∨ -b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ p_441 ∨ b^{21, 22}_0 c in DIMACS: 13793 -13794 13795 441 -13796 0 13793 -13794 13795 441 -13797 0 13793 -13794 13795 441 13798 0 c 1-1 --> 0 c (-b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ b^{21, 21}_0 ∧ -p_441) -> (-b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ -b^{21, 22}_0) c in CNF: c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ p_441 ∨ -b^{21, 22}_2 c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ p_441 ∨ -b^{21, 22}_1 c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ p_441 ∨ -b^{21, 22}_0 c in DIMACS: 13793 13794 -13795 441 -13796 0 13793 13794 -13795 441 -13797 0 13793 13794 -13795 441 -13798 0 c 0-1 --> -1 c (-b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ -b^{21, 21}_0 ∧ -p_441) -> ( b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ b^{21, 22}_0) c in CNF: c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ p_441 ∨ b^{21, 22}_2 c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ p_441 ∨ -b^{21, 22}_1 c b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ p_441 ∨ b^{21, 22}_0 c in DIMACS: 13793 13794 13795 441 13796 0 13793 13794 13795 441 -13797 0 13793 13794 13795 441 13798 0 c -1-1 --> -2 c ( b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ b^{21, 21}_0 ∧ -p_441) -> ( b^{21, 22}_2 ∧ b^{21, 22}_1 ∧ -b^{21, 22}_0) c in CNF: c -b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ p_441 ∨ b^{21, 22}_2 c -b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ p_441 ∨ b^{21, 22}_1 c -b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ p_441 ∨ -b^{21, 22}_0 c in DIMACS: -13793 13794 -13795 441 13796 0 -13793 13794 -13795 441 13797 0 -13793 13794 -13795 441 -13798 0 c -2-1 --> break c ( b^{21, 21}_2 ∧ b^{21, 21}_1 ∧ -b^{21, 21}_0 ∧ -p_441) -> break c in CNF: c -b^{21, 21}_2 ∨ -b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ p_441 ∨ break c in DIMACS: -13793 -13794 13795 441 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 21}_2 ∧ -b^{21, 21}_1 ∧ -b^{21, 21}_0 ∧ true) c in CNF: c -b^{21, 21}_2 ∨ b^{21, 21}_1 ∨ b^{21, 21}_0 ∨ false c in DIMACS: -13793 13794 13795 0 c 3 does not represent an automaton state. c -(-b^{21, 21}_2 ∧ b^{21, 21}_1 ∧ b^{21, 21}_0 ∧ true) c in CNF: c b^{21, 21}_2 ∨ -b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ false c in DIMACS: 13793 -13794 -13795 0 c -3 does not represent an automaton state. c -( b^{21, 21}_2 ∧ b^{21, 21}_1 ∧ b^{21, 21}_0 ∧ true) c in CNF: c -b^{21, 21}_2 ∨ -b^{21, 21}_1 ∨ -b^{21, 21}_0 ∨ false c in DIMACS: -13793 -13794 -13795 0 c i = 22 c -2+1 --> -1 c ( b^{21, 22}_2 ∧ b^{21, 22}_1 ∧ -b^{21, 22}_0 ∧ p_462) -> ( b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ b^{21, 23}_0) c in CNF: c -b^{21, 22}_2 ∨ -b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ -p_462 ∨ b^{21, 23}_2 c -b^{21, 22}_2 ∨ -b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ -p_462 ∨ -b^{21, 23}_1 c -b^{21, 22}_2 ∨ -b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ -p_462 ∨ b^{21, 23}_0 c in DIMACS: -13796 -13797 13798 -462 13799 0 -13796 -13797 13798 -462 -13800 0 -13796 -13797 13798 -462 13801 0 c -1+1 --> 0 c ( b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ b^{21, 22}_0 ∧ p_462) -> (-b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ -b^{21, 23}_0) c in CNF: c -b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ -p_462 ∨ -b^{21, 23}_2 c -b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ -p_462 ∨ -b^{21, 23}_1 c -b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ -p_462 ∨ -b^{21, 23}_0 c in DIMACS: -13796 13797 -13798 -462 -13799 0 -13796 13797 -13798 -462 -13800 0 -13796 13797 -13798 -462 -13801 0 c 0+1 --> 1 c (-b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ -b^{21, 22}_0 ∧ p_462) -> (-b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ b^{21, 23}_0) c in CNF: c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ -p_462 ∨ -b^{21, 23}_2 c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ -p_462 ∨ -b^{21, 23}_1 c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ -p_462 ∨ b^{21, 23}_0 c in DIMACS: 13796 13797 13798 -462 -13799 0 13796 13797 13798 -462 -13800 0 13796 13797 13798 -462 13801 0 c 1+1 --> 2 c (-b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ b^{21, 22}_0 ∧ p_462) -> (-b^{21, 23}_2 ∧ b^{21, 23}_1 ∧ -b^{21, 23}_0) c in CNF: c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ -p_462 ∨ -b^{21, 23}_2 c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ -p_462 ∨ b^{21, 23}_1 c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ -p_462 ∨ -b^{21, 23}_0 c in DIMACS: 13796 13797 -13798 -462 -13799 0 13796 13797 -13798 -462 13800 0 13796 13797 -13798 -462 -13801 0 c 2+1 --> break c (-b^{21, 22}_2 ∧ b^{21, 22}_1 ∧ -b^{21, 22}_0 ∧ p_462) -> break c in CNF: c b^{21, 22}_2 ∨ -b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ -p_462 ∨ break c in DIMACS: 13796 -13797 13798 -462 1162 0 c 2-1 --> 1 c (-b^{21, 22}_2 ∧ b^{21, 22}_1 ∧ -b^{21, 22}_0 ∧ -p_462) -> (-b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ b^{21, 23}_0) c in CNF: c b^{21, 22}_2 ∨ -b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ p_462 ∨ -b^{21, 23}_2 c b^{21, 22}_2 ∨ -b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ p_462 ∨ -b^{21, 23}_1 c b^{21, 22}_2 ∨ -b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ p_462 ∨ b^{21, 23}_0 c in DIMACS: 13796 -13797 13798 462 -13799 0 13796 -13797 13798 462 -13800 0 13796 -13797 13798 462 13801 0 c 1-1 --> 0 c (-b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ b^{21, 22}_0 ∧ -p_462) -> (-b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ -b^{21, 23}_0) c in CNF: c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ p_462 ∨ -b^{21, 23}_2 c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ p_462 ∨ -b^{21, 23}_1 c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ p_462 ∨ -b^{21, 23}_0 c in DIMACS: 13796 13797 -13798 462 -13799 0 13796 13797 -13798 462 -13800 0 13796 13797 -13798 462 -13801 0 c 0-1 --> -1 c (-b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ -b^{21, 22}_0 ∧ -p_462) -> ( b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ b^{21, 23}_0) c in CNF: c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ p_462 ∨ b^{21, 23}_2 c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ p_462 ∨ -b^{21, 23}_1 c b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ p_462 ∨ b^{21, 23}_0 c in DIMACS: 13796 13797 13798 462 13799 0 13796 13797 13798 462 -13800 0 13796 13797 13798 462 13801 0 c -1-1 --> -2 c ( b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ b^{21, 22}_0 ∧ -p_462) -> ( b^{21, 23}_2 ∧ b^{21, 23}_1 ∧ -b^{21, 23}_0) c in CNF: c -b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ p_462 ∨ b^{21, 23}_2 c -b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ p_462 ∨ b^{21, 23}_1 c -b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ p_462 ∨ -b^{21, 23}_0 c in DIMACS: -13796 13797 -13798 462 13799 0 -13796 13797 -13798 462 13800 0 -13796 13797 -13798 462 -13801 0 c -2-1 --> break c ( b^{21, 22}_2 ∧ b^{21, 22}_1 ∧ -b^{21, 22}_0 ∧ -p_462) -> break c in CNF: c -b^{21, 22}_2 ∨ -b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ p_462 ∨ break c in DIMACS: -13796 -13797 13798 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 22}_2 ∧ -b^{21, 22}_1 ∧ -b^{21, 22}_0 ∧ true) c in CNF: c -b^{21, 22}_2 ∨ b^{21, 22}_1 ∨ b^{21, 22}_0 ∨ false c in DIMACS: -13796 13797 13798 0 c 3 does not represent an automaton state. c -(-b^{21, 22}_2 ∧ b^{21, 22}_1 ∧ b^{21, 22}_0 ∧ true) c in CNF: c b^{21, 22}_2 ∨ -b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ false c in DIMACS: 13796 -13797 -13798 0 c -3 does not represent an automaton state. c -( b^{21, 22}_2 ∧ b^{21, 22}_1 ∧ b^{21, 22}_0 ∧ true) c in CNF: c -b^{21, 22}_2 ∨ -b^{21, 22}_1 ∨ -b^{21, 22}_0 ∨ false c in DIMACS: -13796 -13797 -13798 0 c i = 23 c -2+1 --> -1 c ( b^{21, 23}_2 ∧ b^{21, 23}_1 ∧ -b^{21, 23}_0 ∧ p_483) -> ( b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ b^{21, 24}_0) c in CNF: c -b^{21, 23}_2 ∨ -b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ -p_483 ∨ b^{21, 24}_2 c -b^{21, 23}_2 ∨ -b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ -p_483 ∨ -b^{21, 24}_1 c -b^{21, 23}_2 ∨ -b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ -p_483 ∨ b^{21, 24}_0 c in DIMACS: -13799 -13800 13801 -483 13802 0 -13799 -13800 13801 -483 -13803 0 -13799 -13800 13801 -483 13804 0 c -1+1 --> 0 c ( b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ b^{21, 23}_0 ∧ p_483) -> (-b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ -b^{21, 24}_0) c in CNF: c -b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ -p_483 ∨ -b^{21, 24}_2 c -b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ -p_483 ∨ -b^{21, 24}_1 c -b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ -p_483 ∨ -b^{21, 24}_0 c in DIMACS: -13799 13800 -13801 -483 -13802 0 -13799 13800 -13801 -483 -13803 0 -13799 13800 -13801 -483 -13804 0 c 0+1 --> 1 c (-b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ -b^{21, 23}_0 ∧ p_483) -> (-b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ b^{21, 24}_0) c in CNF: c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ -p_483 ∨ -b^{21, 24}_2 c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ -p_483 ∨ -b^{21, 24}_1 c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ -p_483 ∨ b^{21, 24}_0 c in DIMACS: 13799 13800 13801 -483 -13802 0 13799 13800 13801 -483 -13803 0 13799 13800 13801 -483 13804 0 c 1+1 --> 2 c (-b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ b^{21, 23}_0 ∧ p_483) -> (-b^{21, 24}_2 ∧ b^{21, 24}_1 ∧ -b^{21, 24}_0) c in CNF: c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ -p_483 ∨ -b^{21, 24}_2 c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ -p_483 ∨ b^{21, 24}_1 c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ -p_483 ∨ -b^{21, 24}_0 c in DIMACS: 13799 13800 -13801 -483 -13802 0 13799 13800 -13801 -483 13803 0 13799 13800 -13801 -483 -13804 0 c 2+1 --> break c (-b^{21, 23}_2 ∧ b^{21, 23}_1 ∧ -b^{21, 23}_0 ∧ p_483) -> break c in CNF: c b^{21, 23}_2 ∨ -b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ -p_483 ∨ break c in DIMACS: 13799 -13800 13801 -483 1162 0 c 2-1 --> 1 c (-b^{21, 23}_2 ∧ b^{21, 23}_1 ∧ -b^{21, 23}_0 ∧ -p_483) -> (-b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ b^{21, 24}_0) c in CNF: c b^{21, 23}_2 ∨ -b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ p_483 ∨ -b^{21, 24}_2 c b^{21, 23}_2 ∨ -b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ p_483 ∨ -b^{21, 24}_1 c b^{21, 23}_2 ∨ -b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ p_483 ∨ b^{21, 24}_0 c in DIMACS: 13799 -13800 13801 483 -13802 0 13799 -13800 13801 483 -13803 0 13799 -13800 13801 483 13804 0 c 1-1 --> 0 c (-b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ b^{21, 23}_0 ∧ -p_483) -> (-b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ -b^{21, 24}_0) c in CNF: c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ p_483 ∨ -b^{21, 24}_2 c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ p_483 ∨ -b^{21, 24}_1 c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ p_483 ∨ -b^{21, 24}_0 c in DIMACS: 13799 13800 -13801 483 -13802 0 13799 13800 -13801 483 -13803 0 13799 13800 -13801 483 -13804 0 c 0-1 --> -1 c (-b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ -b^{21, 23}_0 ∧ -p_483) -> ( b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ b^{21, 24}_0) c in CNF: c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ p_483 ∨ b^{21, 24}_2 c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ p_483 ∨ -b^{21, 24}_1 c b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ p_483 ∨ b^{21, 24}_0 c in DIMACS: 13799 13800 13801 483 13802 0 13799 13800 13801 483 -13803 0 13799 13800 13801 483 13804 0 c -1-1 --> -2 c ( b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ b^{21, 23}_0 ∧ -p_483) -> ( b^{21, 24}_2 ∧ b^{21, 24}_1 ∧ -b^{21, 24}_0) c in CNF: c -b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ p_483 ∨ b^{21, 24}_2 c -b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ p_483 ∨ b^{21, 24}_1 c -b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ p_483 ∨ -b^{21, 24}_0 c in DIMACS: -13799 13800 -13801 483 13802 0 -13799 13800 -13801 483 13803 0 -13799 13800 -13801 483 -13804 0 c -2-1 --> break c ( b^{21, 23}_2 ∧ b^{21, 23}_1 ∧ -b^{21, 23}_0 ∧ -p_483) -> break c in CNF: c -b^{21, 23}_2 ∨ -b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ p_483 ∨ break c in DIMACS: -13799 -13800 13801 483 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 23}_2 ∧ -b^{21, 23}_1 ∧ -b^{21, 23}_0 ∧ true) c in CNF: c -b^{21, 23}_2 ∨ b^{21, 23}_1 ∨ b^{21, 23}_0 ∨ false c in DIMACS: -13799 13800 13801 0 c 3 does not represent an automaton state. c -(-b^{21, 23}_2 ∧ b^{21, 23}_1 ∧ b^{21, 23}_0 ∧ true) c in CNF: c b^{21, 23}_2 ∨ -b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ false c in DIMACS: 13799 -13800 -13801 0 c -3 does not represent an automaton state. c -( b^{21, 23}_2 ∧ b^{21, 23}_1 ∧ b^{21, 23}_0 ∧ true) c in CNF: c -b^{21, 23}_2 ∨ -b^{21, 23}_1 ∨ -b^{21, 23}_0 ∨ false c in DIMACS: -13799 -13800 -13801 0 c i = 24 c -2+1 --> -1 c ( b^{21, 24}_2 ∧ b^{21, 24}_1 ∧ -b^{21, 24}_0 ∧ p_504) -> ( b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ b^{21, 25}_0) c in CNF: c -b^{21, 24}_2 ∨ -b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ -p_504 ∨ b^{21, 25}_2 c -b^{21, 24}_2 ∨ -b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ -p_504 ∨ -b^{21, 25}_1 c -b^{21, 24}_2 ∨ -b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ -p_504 ∨ b^{21, 25}_0 c in DIMACS: -13802 -13803 13804 -504 13805 0 -13802 -13803 13804 -504 -13806 0 -13802 -13803 13804 -504 13807 0 c -1+1 --> 0 c ( b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ b^{21, 24}_0 ∧ p_504) -> (-b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ -b^{21, 25}_0) c in CNF: c -b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ -p_504 ∨ -b^{21, 25}_2 c -b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ -p_504 ∨ -b^{21, 25}_1 c -b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ -p_504 ∨ -b^{21, 25}_0 c in DIMACS: -13802 13803 -13804 -504 -13805 0 -13802 13803 -13804 -504 -13806 0 -13802 13803 -13804 -504 -13807 0 c 0+1 --> 1 c (-b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ -b^{21, 24}_0 ∧ p_504) -> (-b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ b^{21, 25}_0) c in CNF: c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ -p_504 ∨ -b^{21, 25}_2 c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ -p_504 ∨ -b^{21, 25}_1 c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ -p_504 ∨ b^{21, 25}_0 c in DIMACS: 13802 13803 13804 -504 -13805 0 13802 13803 13804 -504 -13806 0 13802 13803 13804 -504 13807 0 c 1+1 --> 2 c (-b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ b^{21, 24}_0 ∧ p_504) -> (-b^{21, 25}_2 ∧ b^{21, 25}_1 ∧ -b^{21, 25}_0) c in CNF: c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ -p_504 ∨ -b^{21, 25}_2 c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ -p_504 ∨ b^{21, 25}_1 c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ -p_504 ∨ -b^{21, 25}_0 c in DIMACS: 13802 13803 -13804 -504 -13805 0 13802 13803 -13804 -504 13806 0 13802 13803 -13804 -504 -13807 0 c 2+1 --> break c (-b^{21, 24}_2 ∧ b^{21, 24}_1 ∧ -b^{21, 24}_0 ∧ p_504) -> break c in CNF: c b^{21, 24}_2 ∨ -b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ -p_504 ∨ break c in DIMACS: 13802 -13803 13804 -504 1162 0 c 2-1 --> 1 c (-b^{21, 24}_2 ∧ b^{21, 24}_1 ∧ -b^{21, 24}_0 ∧ -p_504) -> (-b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ b^{21, 25}_0) c in CNF: c b^{21, 24}_2 ∨ -b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ p_504 ∨ -b^{21, 25}_2 c b^{21, 24}_2 ∨ -b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ p_504 ∨ -b^{21, 25}_1 c b^{21, 24}_2 ∨ -b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ p_504 ∨ b^{21, 25}_0 c in DIMACS: 13802 -13803 13804 504 -13805 0 13802 -13803 13804 504 -13806 0 13802 -13803 13804 504 13807 0 c 1-1 --> 0 c (-b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ b^{21, 24}_0 ∧ -p_504) -> (-b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ -b^{21, 25}_0) c in CNF: c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ p_504 ∨ -b^{21, 25}_2 c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ p_504 ∨ -b^{21, 25}_1 c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ p_504 ∨ -b^{21, 25}_0 c in DIMACS: 13802 13803 -13804 504 -13805 0 13802 13803 -13804 504 -13806 0 13802 13803 -13804 504 -13807 0 c 0-1 --> -1 c (-b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ -b^{21, 24}_0 ∧ -p_504) -> ( b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ b^{21, 25}_0) c in CNF: c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ p_504 ∨ b^{21, 25}_2 c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ p_504 ∨ -b^{21, 25}_1 c b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ p_504 ∨ b^{21, 25}_0 c in DIMACS: 13802 13803 13804 504 13805 0 13802 13803 13804 504 -13806 0 13802 13803 13804 504 13807 0 c -1-1 --> -2 c ( b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ b^{21, 24}_0 ∧ -p_504) -> ( b^{21, 25}_2 ∧ b^{21, 25}_1 ∧ -b^{21, 25}_0) c in CNF: c -b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ p_504 ∨ b^{21, 25}_2 c -b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ p_504 ∨ b^{21, 25}_1 c -b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ p_504 ∨ -b^{21, 25}_0 c in DIMACS: -13802 13803 -13804 504 13805 0 -13802 13803 -13804 504 13806 0 -13802 13803 -13804 504 -13807 0 c -2-1 --> break c ( b^{21, 24}_2 ∧ b^{21, 24}_1 ∧ -b^{21, 24}_0 ∧ -p_504) -> break c in CNF: c -b^{21, 24}_2 ∨ -b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ p_504 ∨ break c in DIMACS: -13802 -13803 13804 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 24}_2 ∧ -b^{21, 24}_1 ∧ -b^{21, 24}_0 ∧ true) c in CNF: c -b^{21, 24}_2 ∨ b^{21, 24}_1 ∨ b^{21, 24}_0 ∨ false c in DIMACS: -13802 13803 13804 0 c 3 does not represent an automaton state. c -(-b^{21, 24}_2 ∧ b^{21, 24}_1 ∧ b^{21, 24}_0 ∧ true) c in CNF: c b^{21, 24}_2 ∨ -b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ false c in DIMACS: 13802 -13803 -13804 0 c -3 does not represent an automaton state. c -( b^{21, 24}_2 ∧ b^{21, 24}_1 ∧ b^{21, 24}_0 ∧ true) c in CNF: c -b^{21, 24}_2 ∨ -b^{21, 24}_1 ∨ -b^{21, 24}_0 ∨ false c in DIMACS: -13802 -13803 -13804 0 c i = 25 c -2+1 --> -1 c ( b^{21, 25}_2 ∧ b^{21, 25}_1 ∧ -b^{21, 25}_0 ∧ p_525) -> ( b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ b^{21, 26}_0) c in CNF: c -b^{21, 25}_2 ∨ -b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ -p_525 ∨ b^{21, 26}_2 c -b^{21, 25}_2 ∨ -b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ -p_525 ∨ -b^{21, 26}_1 c -b^{21, 25}_2 ∨ -b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ -p_525 ∨ b^{21, 26}_0 c in DIMACS: -13805 -13806 13807 -525 13808 0 -13805 -13806 13807 -525 -13809 0 -13805 -13806 13807 -525 13810 0 c -1+1 --> 0 c ( b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ b^{21, 25}_0 ∧ p_525) -> (-b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ -b^{21, 26}_0) c in CNF: c -b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ -p_525 ∨ -b^{21, 26}_2 c -b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ -p_525 ∨ -b^{21, 26}_1 c -b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ -p_525 ∨ -b^{21, 26}_0 c in DIMACS: -13805 13806 -13807 -525 -13808 0 -13805 13806 -13807 -525 -13809 0 -13805 13806 -13807 -525 -13810 0 c 0+1 --> 1 c (-b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ -b^{21, 25}_0 ∧ p_525) -> (-b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ b^{21, 26}_0) c in CNF: c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ -p_525 ∨ -b^{21, 26}_2 c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ -p_525 ∨ -b^{21, 26}_1 c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ -p_525 ∨ b^{21, 26}_0 c in DIMACS: 13805 13806 13807 -525 -13808 0 13805 13806 13807 -525 -13809 0 13805 13806 13807 -525 13810 0 c 1+1 --> 2 c (-b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ b^{21, 25}_0 ∧ p_525) -> (-b^{21, 26}_2 ∧ b^{21, 26}_1 ∧ -b^{21, 26}_0) c in CNF: c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ -p_525 ∨ -b^{21, 26}_2 c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ -p_525 ∨ b^{21, 26}_1 c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ -p_525 ∨ -b^{21, 26}_0 c in DIMACS: 13805 13806 -13807 -525 -13808 0 13805 13806 -13807 -525 13809 0 13805 13806 -13807 -525 -13810 0 c 2+1 --> break c (-b^{21, 25}_2 ∧ b^{21, 25}_1 ∧ -b^{21, 25}_0 ∧ p_525) -> break c in CNF: c b^{21, 25}_2 ∨ -b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ -p_525 ∨ break c in DIMACS: 13805 -13806 13807 -525 1162 0 c 2-1 --> 1 c (-b^{21, 25}_2 ∧ b^{21, 25}_1 ∧ -b^{21, 25}_0 ∧ -p_525) -> (-b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ b^{21, 26}_0) c in CNF: c b^{21, 25}_2 ∨ -b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ p_525 ∨ -b^{21, 26}_2 c b^{21, 25}_2 ∨ -b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ p_525 ∨ -b^{21, 26}_1 c b^{21, 25}_2 ∨ -b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ p_525 ∨ b^{21, 26}_0 c in DIMACS: 13805 -13806 13807 525 -13808 0 13805 -13806 13807 525 -13809 0 13805 -13806 13807 525 13810 0 c 1-1 --> 0 c (-b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ b^{21, 25}_0 ∧ -p_525) -> (-b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ -b^{21, 26}_0) c in CNF: c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ p_525 ∨ -b^{21, 26}_2 c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ p_525 ∨ -b^{21, 26}_1 c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ p_525 ∨ -b^{21, 26}_0 c in DIMACS: 13805 13806 -13807 525 -13808 0 13805 13806 -13807 525 -13809 0 13805 13806 -13807 525 -13810 0 c 0-1 --> -1 c (-b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ -b^{21, 25}_0 ∧ -p_525) -> ( b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ b^{21, 26}_0) c in CNF: c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ p_525 ∨ b^{21, 26}_2 c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ p_525 ∨ -b^{21, 26}_1 c b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ p_525 ∨ b^{21, 26}_0 c in DIMACS: 13805 13806 13807 525 13808 0 13805 13806 13807 525 -13809 0 13805 13806 13807 525 13810 0 c -1-1 --> -2 c ( b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ b^{21, 25}_0 ∧ -p_525) -> ( b^{21, 26}_2 ∧ b^{21, 26}_1 ∧ -b^{21, 26}_0) c in CNF: c -b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ p_525 ∨ b^{21, 26}_2 c -b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ p_525 ∨ b^{21, 26}_1 c -b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ p_525 ∨ -b^{21, 26}_0 c in DIMACS: -13805 13806 -13807 525 13808 0 -13805 13806 -13807 525 13809 0 -13805 13806 -13807 525 -13810 0 c -2-1 --> break c ( b^{21, 25}_2 ∧ b^{21, 25}_1 ∧ -b^{21, 25}_0 ∧ -p_525) -> break c in CNF: c -b^{21, 25}_2 ∨ -b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ p_525 ∨ break c in DIMACS: -13805 -13806 13807 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 25}_2 ∧ -b^{21, 25}_1 ∧ -b^{21, 25}_0 ∧ true) c in CNF: c -b^{21, 25}_2 ∨ b^{21, 25}_1 ∨ b^{21, 25}_0 ∨ false c in DIMACS: -13805 13806 13807 0 c 3 does not represent an automaton state. c -(-b^{21, 25}_2 ∧ b^{21, 25}_1 ∧ b^{21, 25}_0 ∧ true) c in CNF: c b^{21, 25}_2 ∨ -b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ false c in DIMACS: 13805 -13806 -13807 0 c -3 does not represent an automaton state. c -( b^{21, 25}_2 ∧ b^{21, 25}_1 ∧ b^{21, 25}_0 ∧ true) c in CNF: c -b^{21, 25}_2 ∨ -b^{21, 25}_1 ∨ -b^{21, 25}_0 ∨ false c in DIMACS: -13805 -13806 -13807 0 c i = 26 c -2+1 --> -1 c ( b^{21, 26}_2 ∧ b^{21, 26}_1 ∧ -b^{21, 26}_0 ∧ p_546) -> ( b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ b^{21, 27}_0) c in CNF: c -b^{21, 26}_2 ∨ -b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ -p_546 ∨ b^{21, 27}_2 c -b^{21, 26}_2 ∨ -b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ -p_546 ∨ -b^{21, 27}_1 c -b^{21, 26}_2 ∨ -b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ -p_546 ∨ b^{21, 27}_0 c in DIMACS: -13808 -13809 13810 -546 13811 0 -13808 -13809 13810 -546 -13812 0 -13808 -13809 13810 -546 13813 0 c -1+1 --> 0 c ( b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ b^{21, 26}_0 ∧ p_546) -> (-b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ -b^{21, 27}_0) c in CNF: c -b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ -p_546 ∨ -b^{21, 27}_2 c -b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ -p_546 ∨ -b^{21, 27}_1 c -b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ -p_546 ∨ -b^{21, 27}_0 c in DIMACS: -13808 13809 -13810 -546 -13811 0 -13808 13809 -13810 -546 -13812 0 -13808 13809 -13810 -546 -13813 0 c 0+1 --> 1 c (-b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ -b^{21, 26}_0 ∧ p_546) -> (-b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ b^{21, 27}_0) c in CNF: c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ -p_546 ∨ -b^{21, 27}_2 c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ -p_546 ∨ -b^{21, 27}_1 c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ -p_546 ∨ b^{21, 27}_0 c in DIMACS: 13808 13809 13810 -546 -13811 0 13808 13809 13810 -546 -13812 0 13808 13809 13810 -546 13813 0 c 1+1 --> 2 c (-b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ b^{21, 26}_0 ∧ p_546) -> (-b^{21, 27}_2 ∧ b^{21, 27}_1 ∧ -b^{21, 27}_0) c in CNF: c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ -p_546 ∨ -b^{21, 27}_2 c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ -p_546 ∨ b^{21, 27}_1 c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ -p_546 ∨ -b^{21, 27}_0 c in DIMACS: 13808 13809 -13810 -546 -13811 0 13808 13809 -13810 -546 13812 0 13808 13809 -13810 -546 -13813 0 c 2+1 --> break c (-b^{21, 26}_2 ∧ b^{21, 26}_1 ∧ -b^{21, 26}_0 ∧ p_546) -> break c in CNF: c b^{21, 26}_2 ∨ -b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ -p_546 ∨ break c in DIMACS: 13808 -13809 13810 -546 1162 0 c 2-1 --> 1 c (-b^{21, 26}_2 ∧ b^{21, 26}_1 ∧ -b^{21, 26}_0 ∧ -p_546) -> (-b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ b^{21, 27}_0) c in CNF: c b^{21, 26}_2 ∨ -b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ p_546 ∨ -b^{21, 27}_2 c b^{21, 26}_2 ∨ -b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ p_546 ∨ -b^{21, 27}_1 c b^{21, 26}_2 ∨ -b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ p_546 ∨ b^{21, 27}_0 c in DIMACS: 13808 -13809 13810 546 -13811 0 13808 -13809 13810 546 -13812 0 13808 -13809 13810 546 13813 0 c 1-1 --> 0 c (-b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ b^{21, 26}_0 ∧ -p_546) -> (-b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ -b^{21, 27}_0) c in CNF: c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ p_546 ∨ -b^{21, 27}_2 c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ p_546 ∨ -b^{21, 27}_1 c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ p_546 ∨ -b^{21, 27}_0 c in DIMACS: 13808 13809 -13810 546 -13811 0 13808 13809 -13810 546 -13812 0 13808 13809 -13810 546 -13813 0 c 0-1 --> -1 c (-b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ -b^{21, 26}_0 ∧ -p_546) -> ( b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ b^{21, 27}_0) c in CNF: c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ p_546 ∨ b^{21, 27}_2 c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ p_546 ∨ -b^{21, 27}_1 c b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ p_546 ∨ b^{21, 27}_0 c in DIMACS: 13808 13809 13810 546 13811 0 13808 13809 13810 546 -13812 0 13808 13809 13810 546 13813 0 c -1-1 --> -2 c ( b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ b^{21, 26}_0 ∧ -p_546) -> ( b^{21, 27}_2 ∧ b^{21, 27}_1 ∧ -b^{21, 27}_0) c in CNF: c -b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ p_546 ∨ b^{21, 27}_2 c -b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ p_546 ∨ b^{21, 27}_1 c -b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ p_546 ∨ -b^{21, 27}_0 c in DIMACS: -13808 13809 -13810 546 13811 0 -13808 13809 -13810 546 13812 0 -13808 13809 -13810 546 -13813 0 c -2-1 --> break c ( b^{21, 26}_2 ∧ b^{21, 26}_1 ∧ -b^{21, 26}_0 ∧ -p_546) -> break c in CNF: c -b^{21, 26}_2 ∨ -b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ p_546 ∨ break c in DIMACS: -13808 -13809 13810 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 26}_2 ∧ -b^{21, 26}_1 ∧ -b^{21, 26}_0 ∧ true) c in CNF: c -b^{21, 26}_2 ∨ b^{21, 26}_1 ∨ b^{21, 26}_0 ∨ false c in DIMACS: -13808 13809 13810 0 c 3 does not represent an automaton state. c -(-b^{21, 26}_2 ∧ b^{21, 26}_1 ∧ b^{21, 26}_0 ∧ true) c in CNF: c b^{21, 26}_2 ∨ -b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ false c in DIMACS: 13808 -13809 -13810 0 c -3 does not represent an automaton state. c -( b^{21, 26}_2 ∧ b^{21, 26}_1 ∧ b^{21, 26}_0 ∧ true) c in CNF: c -b^{21, 26}_2 ∨ -b^{21, 26}_1 ∨ -b^{21, 26}_0 ∨ false c in DIMACS: -13808 -13809 -13810 0 c i = 27 c -2+1 --> -1 c ( b^{21, 27}_2 ∧ b^{21, 27}_1 ∧ -b^{21, 27}_0 ∧ p_567) -> ( b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ b^{21, 28}_0) c in CNF: c -b^{21, 27}_2 ∨ -b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ -p_567 ∨ b^{21, 28}_2 c -b^{21, 27}_2 ∨ -b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ -p_567 ∨ -b^{21, 28}_1 c -b^{21, 27}_2 ∨ -b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ -p_567 ∨ b^{21, 28}_0 c in DIMACS: -13811 -13812 13813 -567 13814 0 -13811 -13812 13813 -567 -13815 0 -13811 -13812 13813 -567 13816 0 c -1+1 --> 0 c ( b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ b^{21, 27}_0 ∧ p_567) -> (-b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ -b^{21, 28}_0) c in CNF: c -b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ -p_567 ∨ -b^{21, 28}_2 c -b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ -p_567 ∨ -b^{21, 28}_1 c -b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ -p_567 ∨ -b^{21, 28}_0 c in DIMACS: -13811 13812 -13813 -567 -13814 0 -13811 13812 -13813 -567 -13815 0 -13811 13812 -13813 -567 -13816 0 c 0+1 --> 1 c (-b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ -b^{21, 27}_0 ∧ p_567) -> (-b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ b^{21, 28}_0) c in CNF: c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ -p_567 ∨ -b^{21, 28}_2 c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ -p_567 ∨ -b^{21, 28}_1 c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ -p_567 ∨ b^{21, 28}_0 c in DIMACS: 13811 13812 13813 -567 -13814 0 13811 13812 13813 -567 -13815 0 13811 13812 13813 -567 13816 0 c 1+1 --> 2 c (-b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ b^{21, 27}_0 ∧ p_567) -> (-b^{21, 28}_2 ∧ b^{21, 28}_1 ∧ -b^{21, 28}_0) c in CNF: c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ -p_567 ∨ -b^{21, 28}_2 c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ -p_567 ∨ b^{21, 28}_1 c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ -p_567 ∨ -b^{21, 28}_0 c in DIMACS: 13811 13812 -13813 -567 -13814 0 13811 13812 -13813 -567 13815 0 13811 13812 -13813 -567 -13816 0 c 2+1 --> break c (-b^{21, 27}_2 ∧ b^{21, 27}_1 ∧ -b^{21, 27}_0 ∧ p_567) -> break c in CNF: c b^{21, 27}_2 ∨ -b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ -p_567 ∨ break c in DIMACS: 13811 -13812 13813 -567 1162 0 c 2-1 --> 1 c (-b^{21, 27}_2 ∧ b^{21, 27}_1 ∧ -b^{21, 27}_0 ∧ -p_567) -> (-b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ b^{21, 28}_0) c in CNF: c b^{21, 27}_2 ∨ -b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ p_567 ∨ -b^{21, 28}_2 c b^{21, 27}_2 ∨ -b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ p_567 ∨ -b^{21, 28}_1 c b^{21, 27}_2 ∨ -b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ p_567 ∨ b^{21, 28}_0 c in DIMACS: 13811 -13812 13813 567 -13814 0 13811 -13812 13813 567 -13815 0 13811 -13812 13813 567 13816 0 c 1-1 --> 0 c (-b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ b^{21, 27}_0 ∧ -p_567) -> (-b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ -b^{21, 28}_0) c in CNF: c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ p_567 ∨ -b^{21, 28}_2 c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ p_567 ∨ -b^{21, 28}_1 c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ p_567 ∨ -b^{21, 28}_0 c in DIMACS: 13811 13812 -13813 567 -13814 0 13811 13812 -13813 567 -13815 0 13811 13812 -13813 567 -13816 0 c 0-1 --> -1 c (-b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ -b^{21, 27}_0 ∧ -p_567) -> ( b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ b^{21, 28}_0) c in CNF: c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ p_567 ∨ b^{21, 28}_2 c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ p_567 ∨ -b^{21, 28}_1 c b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ p_567 ∨ b^{21, 28}_0 c in DIMACS: 13811 13812 13813 567 13814 0 13811 13812 13813 567 -13815 0 13811 13812 13813 567 13816 0 c -1-1 --> -2 c ( b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ b^{21, 27}_0 ∧ -p_567) -> ( b^{21, 28}_2 ∧ b^{21, 28}_1 ∧ -b^{21, 28}_0) c in CNF: c -b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ p_567 ∨ b^{21, 28}_2 c -b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ p_567 ∨ b^{21, 28}_1 c -b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ p_567 ∨ -b^{21, 28}_0 c in DIMACS: -13811 13812 -13813 567 13814 0 -13811 13812 -13813 567 13815 0 -13811 13812 -13813 567 -13816 0 c -2-1 --> break c ( b^{21, 27}_2 ∧ b^{21, 27}_1 ∧ -b^{21, 27}_0 ∧ -p_567) -> break c in CNF: c -b^{21, 27}_2 ∨ -b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ p_567 ∨ break c in DIMACS: -13811 -13812 13813 567 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 27}_2 ∧ -b^{21, 27}_1 ∧ -b^{21, 27}_0 ∧ true) c in CNF: c -b^{21, 27}_2 ∨ b^{21, 27}_1 ∨ b^{21, 27}_0 ∨ false c in DIMACS: -13811 13812 13813 0 c 3 does not represent an automaton state. c -(-b^{21, 27}_2 ∧ b^{21, 27}_1 ∧ b^{21, 27}_0 ∧ true) c in CNF: c b^{21, 27}_2 ∨ -b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ false c in DIMACS: 13811 -13812 -13813 0 c -3 does not represent an automaton state. c -( b^{21, 27}_2 ∧ b^{21, 27}_1 ∧ b^{21, 27}_0 ∧ true) c in CNF: c -b^{21, 27}_2 ∨ -b^{21, 27}_1 ∨ -b^{21, 27}_0 ∨ false c in DIMACS: -13811 -13812 -13813 0 c i = 28 c -2+1 --> -1 c ( b^{21, 28}_2 ∧ b^{21, 28}_1 ∧ -b^{21, 28}_0 ∧ p_588) -> ( b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ b^{21, 29}_0) c in CNF: c -b^{21, 28}_2 ∨ -b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ -p_588 ∨ b^{21, 29}_2 c -b^{21, 28}_2 ∨ -b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ -p_588 ∨ -b^{21, 29}_1 c -b^{21, 28}_2 ∨ -b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ -p_588 ∨ b^{21, 29}_0 c in DIMACS: -13814 -13815 13816 -588 13817 0 -13814 -13815 13816 -588 -13818 0 -13814 -13815 13816 -588 13819 0 c -1+1 --> 0 c ( b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ b^{21, 28}_0 ∧ p_588) -> (-b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ -b^{21, 29}_0) c in CNF: c -b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ -p_588 ∨ -b^{21, 29}_2 c -b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ -p_588 ∨ -b^{21, 29}_1 c -b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ -p_588 ∨ -b^{21, 29}_0 c in DIMACS: -13814 13815 -13816 -588 -13817 0 -13814 13815 -13816 -588 -13818 0 -13814 13815 -13816 -588 -13819 0 c 0+1 --> 1 c (-b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ -b^{21, 28}_0 ∧ p_588) -> (-b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ b^{21, 29}_0) c in CNF: c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ -p_588 ∨ -b^{21, 29}_2 c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ -p_588 ∨ -b^{21, 29}_1 c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ -p_588 ∨ b^{21, 29}_0 c in DIMACS: 13814 13815 13816 -588 -13817 0 13814 13815 13816 -588 -13818 0 13814 13815 13816 -588 13819 0 c 1+1 --> 2 c (-b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ b^{21, 28}_0 ∧ p_588) -> (-b^{21, 29}_2 ∧ b^{21, 29}_1 ∧ -b^{21, 29}_0) c in CNF: c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ -p_588 ∨ -b^{21, 29}_2 c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ -p_588 ∨ b^{21, 29}_1 c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ -p_588 ∨ -b^{21, 29}_0 c in DIMACS: 13814 13815 -13816 -588 -13817 0 13814 13815 -13816 -588 13818 0 13814 13815 -13816 -588 -13819 0 c 2+1 --> break c (-b^{21, 28}_2 ∧ b^{21, 28}_1 ∧ -b^{21, 28}_0 ∧ p_588) -> break c in CNF: c b^{21, 28}_2 ∨ -b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ -p_588 ∨ break c in DIMACS: 13814 -13815 13816 -588 1162 0 c 2-1 --> 1 c (-b^{21, 28}_2 ∧ b^{21, 28}_1 ∧ -b^{21, 28}_0 ∧ -p_588) -> (-b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ b^{21, 29}_0) c in CNF: c b^{21, 28}_2 ∨ -b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ p_588 ∨ -b^{21, 29}_2 c b^{21, 28}_2 ∨ -b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ p_588 ∨ -b^{21, 29}_1 c b^{21, 28}_2 ∨ -b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ p_588 ∨ b^{21, 29}_0 c in DIMACS: 13814 -13815 13816 588 -13817 0 13814 -13815 13816 588 -13818 0 13814 -13815 13816 588 13819 0 c 1-1 --> 0 c (-b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ b^{21, 28}_0 ∧ -p_588) -> (-b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ -b^{21, 29}_0) c in CNF: c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ p_588 ∨ -b^{21, 29}_2 c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ p_588 ∨ -b^{21, 29}_1 c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ p_588 ∨ -b^{21, 29}_0 c in DIMACS: 13814 13815 -13816 588 -13817 0 13814 13815 -13816 588 -13818 0 13814 13815 -13816 588 -13819 0 c 0-1 --> -1 c (-b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ -b^{21, 28}_0 ∧ -p_588) -> ( b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ b^{21, 29}_0) c in CNF: c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ p_588 ∨ b^{21, 29}_2 c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ p_588 ∨ -b^{21, 29}_1 c b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ p_588 ∨ b^{21, 29}_0 c in DIMACS: 13814 13815 13816 588 13817 0 13814 13815 13816 588 -13818 0 13814 13815 13816 588 13819 0 c -1-1 --> -2 c ( b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ b^{21, 28}_0 ∧ -p_588) -> ( b^{21, 29}_2 ∧ b^{21, 29}_1 ∧ -b^{21, 29}_0) c in CNF: c -b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ p_588 ∨ b^{21, 29}_2 c -b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ p_588 ∨ b^{21, 29}_1 c -b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ p_588 ∨ -b^{21, 29}_0 c in DIMACS: -13814 13815 -13816 588 13817 0 -13814 13815 -13816 588 13818 0 -13814 13815 -13816 588 -13819 0 c -2-1 --> break c ( b^{21, 28}_2 ∧ b^{21, 28}_1 ∧ -b^{21, 28}_0 ∧ -p_588) -> break c in CNF: c -b^{21, 28}_2 ∨ -b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ p_588 ∨ break c in DIMACS: -13814 -13815 13816 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 28}_2 ∧ -b^{21, 28}_1 ∧ -b^{21, 28}_0 ∧ true) c in CNF: c -b^{21, 28}_2 ∨ b^{21, 28}_1 ∨ b^{21, 28}_0 ∨ false c in DIMACS: -13814 13815 13816 0 c 3 does not represent an automaton state. c -(-b^{21, 28}_2 ∧ b^{21, 28}_1 ∧ b^{21, 28}_0 ∧ true) c in CNF: c b^{21, 28}_2 ∨ -b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ false c in DIMACS: 13814 -13815 -13816 0 c -3 does not represent an automaton state. c -( b^{21, 28}_2 ∧ b^{21, 28}_1 ∧ b^{21, 28}_0 ∧ true) c in CNF: c -b^{21, 28}_2 ∨ -b^{21, 28}_1 ∨ -b^{21, 28}_0 ∨ false c in DIMACS: -13814 -13815 -13816 0 c i = 29 c -2+1 --> -1 c ( b^{21, 29}_2 ∧ b^{21, 29}_1 ∧ -b^{21, 29}_0 ∧ p_609) -> ( b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ b^{21, 30}_0) c in CNF: c -b^{21, 29}_2 ∨ -b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ -p_609 ∨ b^{21, 30}_2 c -b^{21, 29}_2 ∨ -b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ -p_609 ∨ -b^{21, 30}_1 c -b^{21, 29}_2 ∨ -b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ -p_609 ∨ b^{21, 30}_0 c in DIMACS: -13817 -13818 13819 -609 13820 0 -13817 -13818 13819 -609 -13821 0 -13817 -13818 13819 -609 13822 0 c -1+1 --> 0 c ( b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ b^{21, 29}_0 ∧ p_609) -> (-b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ -b^{21, 30}_0) c in CNF: c -b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ -p_609 ∨ -b^{21, 30}_2 c -b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ -p_609 ∨ -b^{21, 30}_1 c -b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ -p_609 ∨ -b^{21, 30}_0 c in DIMACS: -13817 13818 -13819 -609 -13820 0 -13817 13818 -13819 -609 -13821 0 -13817 13818 -13819 -609 -13822 0 c 0+1 --> 1 c (-b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ -b^{21, 29}_0 ∧ p_609) -> (-b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ b^{21, 30}_0) c in CNF: c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ -p_609 ∨ -b^{21, 30}_2 c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ -p_609 ∨ -b^{21, 30}_1 c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ -p_609 ∨ b^{21, 30}_0 c in DIMACS: 13817 13818 13819 -609 -13820 0 13817 13818 13819 -609 -13821 0 13817 13818 13819 -609 13822 0 c 1+1 --> 2 c (-b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ b^{21, 29}_0 ∧ p_609) -> (-b^{21, 30}_2 ∧ b^{21, 30}_1 ∧ -b^{21, 30}_0) c in CNF: c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ -p_609 ∨ -b^{21, 30}_2 c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ -p_609 ∨ b^{21, 30}_1 c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ -p_609 ∨ -b^{21, 30}_0 c in DIMACS: 13817 13818 -13819 -609 -13820 0 13817 13818 -13819 -609 13821 0 13817 13818 -13819 -609 -13822 0 c 2+1 --> break c (-b^{21, 29}_2 ∧ b^{21, 29}_1 ∧ -b^{21, 29}_0 ∧ p_609) -> break c in CNF: c b^{21, 29}_2 ∨ -b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ -p_609 ∨ break c in DIMACS: 13817 -13818 13819 -609 1162 0 c 2-1 --> 1 c (-b^{21, 29}_2 ∧ b^{21, 29}_1 ∧ -b^{21, 29}_0 ∧ -p_609) -> (-b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ b^{21, 30}_0) c in CNF: c b^{21, 29}_2 ∨ -b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ p_609 ∨ -b^{21, 30}_2 c b^{21, 29}_2 ∨ -b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ p_609 ∨ -b^{21, 30}_1 c b^{21, 29}_2 ∨ -b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ p_609 ∨ b^{21, 30}_0 c in DIMACS: 13817 -13818 13819 609 -13820 0 13817 -13818 13819 609 -13821 0 13817 -13818 13819 609 13822 0 c 1-1 --> 0 c (-b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ b^{21, 29}_0 ∧ -p_609) -> (-b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ -b^{21, 30}_0) c in CNF: c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ p_609 ∨ -b^{21, 30}_2 c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ p_609 ∨ -b^{21, 30}_1 c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ p_609 ∨ -b^{21, 30}_0 c in DIMACS: 13817 13818 -13819 609 -13820 0 13817 13818 -13819 609 -13821 0 13817 13818 -13819 609 -13822 0 c 0-1 --> -1 c (-b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ -b^{21, 29}_0 ∧ -p_609) -> ( b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ b^{21, 30}_0) c in CNF: c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ p_609 ∨ b^{21, 30}_2 c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ p_609 ∨ -b^{21, 30}_1 c b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ p_609 ∨ b^{21, 30}_0 c in DIMACS: 13817 13818 13819 609 13820 0 13817 13818 13819 609 -13821 0 13817 13818 13819 609 13822 0 c -1-1 --> -2 c ( b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ b^{21, 29}_0 ∧ -p_609) -> ( b^{21, 30}_2 ∧ b^{21, 30}_1 ∧ -b^{21, 30}_0) c in CNF: c -b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ p_609 ∨ b^{21, 30}_2 c -b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ p_609 ∨ b^{21, 30}_1 c -b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ p_609 ∨ -b^{21, 30}_0 c in DIMACS: -13817 13818 -13819 609 13820 0 -13817 13818 -13819 609 13821 0 -13817 13818 -13819 609 -13822 0 c -2-1 --> break c ( b^{21, 29}_2 ∧ b^{21, 29}_1 ∧ -b^{21, 29}_0 ∧ -p_609) -> break c in CNF: c -b^{21, 29}_2 ∨ -b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ p_609 ∨ break c in DIMACS: -13817 -13818 13819 609 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 29}_2 ∧ -b^{21, 29}_1 ∧ -b^{21, 29}_0 ∧ true) c in CNF: c -b^{21, 29}_2 ∨ b^{21, 29}_1 ∨ b^{21, 29}_0 ∨ false c in DIMACS: -13817 13818 13819 0 c 3 does not represent an automaton state. c -(-b^{21, 29}_2 ∧ b^{21, 29}_1 ∧ b^{21, 29}_0 ∧ true) c in CNF: c b^{21, 29}_2 ∨ -b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ false c in DIMACS: 13817 -13818 -13819 0 c -3 does not represent an automaton state. c -( b^{21, 29}_2 ∧ b^{21, 29}_1 ∧ b^{21, 29}_0 ∧ true) c in CNF: c -b^{21, 29}_2 ∨ -b^{21, 29}_1 ∨ -b^{21, 29}_0 ∨ false c in DIMACS: -13817 -13818 -13819 0 c i = 30 c -2+1 --> -1 c ( b^{21, 30}_2 ∧ b^{21, 30}_1 ∧ -b^{21, 30}_0 ∧ p_630) -> ( b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ b^{21, 31}_0) c in CNF: c -b^{21, 30}_2 ∨ -b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ -p_630 ∨ b^{21, 31}_2 c -b^{21, 30}_2 ∨ -b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ -p_630 ∨ -b^{21, 31}_1 c -b^{21, 30}_2 ∨ -b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ -p_630 ∨ b^{21, 31}_0 c in DIMACS: -13820 -13821 13822 -630 13823 0 -13820 -13821 13822 -630 -13824 0 -13820 -13821 13822 -630 13825 0 c -1+1 --> 0 c ( b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ b^{21, 30}_0 ∧ p_630) -> (-b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ -b^{21, 31}_0) c in CNF: c -b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ -p_630 ∨ -b^{21, 31}_2 c -b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ -p_630 ∨ -b^{21, 31}_1 c -b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ -p_630 ∨ -b^{21, 31}_0 c in DIMACS: -13820 13821 -13822 -630 -13823 0 -13820 13821 -13822 -630 -13824 0 -13820 13821 -13822 -630 -13825 0 c 0+1 --> 1 c (-b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ -b^{21, 30}_0 ∧ p_630) -> (-b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ b^{21, 31}_0) c in CNF: c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ -p_630 ∨ -b^{21, 31}_2 c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ -p_630 ∨ -b^{21, 31}_1 c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ -p_630 ∨ b^{21, 31}_0 c in DIMACS: 13820 13821 13822 -630 -13823 0 13820 13821 13822 -630 -13824 0 13820 13821 13822 -630 13825 0 c 1+1 --> 2 c (-b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ b^{21, 30}_0 ∧ p_630) -> (-b^{21, 31}_2 ∧ b^{21, 31}_1 ∧ -b^{21, 31}_0) c in CNF: c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ -p_630 ∨ -b^{21, 31}_2 c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ -p_630 ∨ b^{21, 31}_1 c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ -p_630 ∨ -b^{21, 31}_0 c in DIMACS: 13820 13821 -13822 -630 -13823 0 13820 13821 -13822 -630 13824 0 13820 13821 -13822 -630 -13825 0 c 2+1 --> break c (-b^{21, 30}_2 ∧ b^{21, 30}_1 ∧ -b^{21, 30}_0 ∧ p_630) -> break c in CNF: c b^{21, 30}_2 ∨ -b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ -p_630 ∨ break c in DIMACS: 13820 -13821 13822 -630 1162 0 c 2-1 --> 1 c (-b^{21, 30}_2 ∧ b^{21, 30}_1 ∧ -b^{21, 30}_0 ∧ -p_630) -> (-b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ b^{21, 31}_0) c in CNF: c b^{21, 30}_2 ∨ -b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ p_630 ∨ -b^{21, 31}_2 c b^{21, 30}_2 ∨ -b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ p_630 ∨ -b^{21, 31}_1 c b^{21, 30}_2 ∨ -b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ p_630 ∨ b^{21, 31}_0 c in DIMACS: 13820 -13821 13822 630 -13823 0 13820 -13821 13822 630 -13824 0 13820 -13821 13822 630 13825 0 c 1-1 --> 0 c (-b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ b^{21, 30}_0 ∧ -p_630) -> (-b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ -b^{21, 31}_0) c in CNF: c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ p_630 ∨ -b^{21, 31}_2 c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ p_630 ∨ -b^{21, 31}_1 c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ p_630 ∨ -b^{21, 31}_0 c in DIMACS: 13820 13821 -13822 630 -13823 0 13820 13821 -13822 630 -13824 0 13820 13821 -13822 630 -13825 0 c 0-1 --> -1 c (-b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ -b^{21, 30}_0 ∧ -p_630) -> ( b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ b^{21, 31}_0) c in CNF: c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ p_630 ∨ b^{21, 31}_2 c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ p_630 ∨ -b^{21, 31}_1 c b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ p_630 ∨ b^{21, 31}_0 c in DIMACS: 13820 13821 13822 630 13823 0 13820 13821 13822 630 -13824 0 13820 13821 13822 630 13825 0 c -1-1 --> -2 c ( b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ b^{21, 30}_0 ∧ -p_630) -> ( b^{21, 31}_2 ∧ b^{21, 31}_1 ∧ -b^{21, 31}_0) c in CNF: c -b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ p_630 ∨ b^{21, 31}_2 c -b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ p_630 ∨ b^{21, 31}_1 c -b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ p_630 ∨ -b^{21, 31}_0 c in DIMACS: -13820 13821 -13822 630 13823 0 -13820 13821 -13822 630 13824 0 -13820 13821 -13822 630 -13825 0 c -2-1 --> break c ( b^{21, 30}_2 ∧ b^{21, 30}_1 ∧ -b^{21, 30}_0 ∧ -p_630) -> break c in CNF: c -b^{21, 30}_2 ∨ -b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ p_630 ∨ break c in DIMACS: -13820 -13821 13822 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 30}_2 ∧ -b^{21, 30}_1 ∧ -b^{21, 30}_0 ∧ true) c in CNF: c -b^{21, 30}_2 ∨ b^{21, 30}_1 ∨ b^{21, 30}_0 ∨ false c in DIMACS: -13820 13821 13822 0 c 3 does not represent an automaton state. c -(-b^{21, 30}_2 ∧ b^{21, 30}_1 ∧ b^{21, 30}_0 ∧ true) c in CNF: c b^{21, 30}_2 ∨ -b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ false c in DIMACS: 13820 -13821 -13822 0 c -3 does not represent an automaton state. c -( b^{21, 30}_2 ∧ b^{21, 30}_1 ∧ b^{21, 30}_0 ∧ true) c in CNF: c -b^{21, 30}_2 ∨ -b^{21, 30}_1 ∨ -b^{21, 30}_0 ∨ false c in DIMACS: -13820 -13821 -13822 0 c i = 31 c -2+1 --> -1 c ( b^{21, 31}_2 ∧ b^{21, 31}_1 ∧ -b^{21, 31}_0 ∧ p_651) -> ( b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ b^{21, 32}_0) c in CNF: c -b^{21, 31}_2 ∨ -b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ -p_651 ∨ b^{21, 32}_2 c -b^{21, 31}_2 ∨ -b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ -p_651 ∨ -b^{21, 32}_1 c -b^{21, 31}_2 ∨ -b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ -p_651 ∨ b^{21, 32}_0 c in DIMACS: -13823 -13824 13825 -651 13826 0 -13823 -13824 13825 -651 -13827 0 -13823 -13824 13825 -651 13828 0 c -1+1 --> 0 c ( b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ b^{21, 31}_0 ∧ p_651) -> (-b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ -b^{21, 32}_0) c in CNF: c -b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ -p_651 ∨ -b^{21, 32}_2 c -b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ -p_651 ∨ -b^{21, 32}_1 c -b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ -p_651 ∨ -b^{21, 32}_0 c in DIMACS: -13823 13824 -13825 -651 -13826 0 -13823 13824 -13825 -651 -13827 0 -13823 13824 -13825 -651 -13828 0 c 0+1 --> 1 c (-b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ -b^{21, 31}_0 ∧ p_651) -> (-b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ b^{21, 32}_0) c in CNF: c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ -p_651 ∨ -b^{21, 32}_2 c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ -p_651 ∨ -b^{21, 32}_1 c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ -p_651 ∨ b^{21, 32}_0 c in DIMACS: 13823 13824 13825 -651 -13826 0 13823 13824 13825 -651 -13827 0 13823 13824 13825 -651 13828 0 c 1+1 --> 2 c (-b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ b^{21, 31}_0 ∧ p_651) -> (-b^{21, 32}_2 ∧ b^{21, 32}_1 ∧ -b^{21, 32}_0) c in CNF: c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ -p_651 ∨ -b^{21, 32}_2 c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ -p_651 ∨ b^{21, 32}_1 c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ -p_651 ∨ -b^{21, 32}_0 c in DIMACS: 13823 13824 -13825 -651 -13826 0 13823 13824 -13825 -651 13827 0 13823 13824 -13825 -651 -13828 0 c 2+1 --> break c (-b^{21, 31}_2 ∧ b^{21, 31}_1 ∧ -b^{21, 31}_0 ∧ p_651) -> break c in CNF: c b^{21, 31}_2 ∨ -b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ -p_651 ∨ break c in DIMACS: 13823 -13824 13825 -651 1162 0 c 2-1 --> 1 c (-b^{21, 31}_2 ∧ b^{21, 31}_1 ∧ -b^{21, 31}_0 ∧ -p_651) -> (-b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ b^{21, 32}_0) c in CNF: c b^{21, 31}_2 ∨ -b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ p_651 ∨ -b^{21, 32}_2 c b^{21, 31}_2 ∨ -b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ p_651 ∨ -b^{21, 32}_1 c b^{21, 31}_2 ∨ -b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ p_651 ∨ b^{21, 32}_0 c in DIMACS: 13823 -13824 13825 651 -13826 0 13823 -13824 13825 651 -13827 0 13823 -13824 13825 651 13828 0 c 1-1 --> 0 c (-b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ b^{21, 31}_0 ∧ -p_651) -> (-b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ -b^{21, 32}_0) c in CNF: c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ p_651 ∨ -b^{21, 32}_2 c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ p_651 ∨ -b^{21, 32}_1 c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ p_651 ∨ -b^{21, 32}_0 c in DIMACS: 13823 13824 -13825 651 -13826 0 13823 13824 -13825 651 -13827 0 13823 13824 -13825 651 -13828 0 c 0-1 --> -1 c (-b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ -b^{21, 31}_0 ∧ -p_651) -> ( b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ b^{21, 32}_0) c in CNF: c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ p_651 ∨ b^{21, 32}_2 c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ p_651 ∨ -b^{21, 32}_1 c b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ p_651 ∨ b^{21, 32}_0 c in DIMACS: 13823 13824 13825 651 13826 0 13823 13824 13825 651 -13827 0 13823 13824 13825 651 13828 0 c -1-1 --> -2 c ( b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ b^{21, 31}_0 ∧ -p_651) -> ( b^{21, 32}_2 ∧ b^{21, 32}_1 ∧ -b^{21, 32}_0) c in CNF: c -b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ p_651 ∨ b^{21, 32}_2 c -b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ p_651 ∨ b^{21, 32}_1 c -b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ p_651 ∨ -b^{21, 32}_0 c in DIMACS: -13823 13824 -13825 651 13826 0 -13823 13824 -13825 651 13827 0 -13823 13824 -13825 651 -13828 0 c -2-1 --> break c ( b^{21, 31}_2 ∧ b^{21, 31}_1 ∧ -b^{21, 31}_0 ∧ -p_651) -> break c in CNF: c -b^{21, 31}_2 ∨ -b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ p_651 ∨ break c in DIMACS: -13823 -13824 13825 651 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 31}_2 ∧ -b^{21, 31}_1 ∧ -b^{21, 31}_0 ∧ true) c in CNF: c -b^{21, 31}_2 ∨ b^{21, 31}_1 ∨ b^{21, 31}_0 ∨ false c in DIMACS: -13823 13824 13825 0 c 3 does not represent an automaton state. c -(-b^{21, 31}_2 ∧ b^{21, 31}_1 ∧ b^{21, 31}_0 ∧ true) c in CNF: c b^{21, 31}_2 ∨ -b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ false c in DIMACS: 13823 -13824 -13825 0 c -3 does not represent an automaton state. c -( b^{21, 31}_2 ∧ b^{21, 31}_1 ∧ b^{21, 31}_0 ∧ true) c in CNF: c -b^{21, 31}_2 ∨ -b^{21, 31}_1 ∨ -b^{21, 31}_0 ∨ false c in DIMACS: -13823 -13824 -13825 0 c i = 32 c -2+1 --> -1 c ( b^{21, 32}_2 ∧ b^{21, 32}_1 ∧ -b^{21, 32}_0 ∧ p_672) -> ( b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ b^{21, 33}_0) c in CNF: c -b^{21, 32}_2 ∨ -b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ -p_672 ∨ b^{21, 33}_2 c -b^{21, 32}_2 ∨ -b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ -p_672 ∨ -b^{21, 33}_1 c -b^{21, 32}_2 ∨ -b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ -p_672 ∨ b^{21, 33}_0 c in DIMACS: -13826 -13827 13828 -672 13829 0 -13826 -13827 13828 -672 -13830 0 -13826 -13827 13828 -672 13831 0 c -1+1 --> 0 c ( b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ b^{21, 32}_0 ∧ p_672) -> (-b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ -b^{21, 33}_0) c in CNF: c -b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ -p_672 ∨ -b^{21, 33}_2 c -b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ -p_672 ∨ -b^{21, 33}_1 c -b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ -p_672 ∨ -b^{21, 33}_0 c in DIMACS: -13826 13827 -13828 -672 -13829 0 -13826 13827 -13828 -672 -13830 0 -13826 13827 -13828 -672 -13831 0 c 0+1 --> 1 c (-b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ -b^{21, 32}_0 ∧ p_672) -> (-b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ b^{21, 33}_0) c in CNF: c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ -p_672 ∨ -b^{21, 33}_2 c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ -p_672 ∨ -b^{21, 33}_1 c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ -p_672 ∨ b^{21, 33}_0 c in DIMACS: 13826 13827 13828 -672 -13829 0 13826 13827 13828 -672 -13830 0 13826 13827 13828 -672 13831 0 c 1+1 --> 2 c (-b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ b^{21, 32}_0 ∧ p_672) -> (-b^{21, 33}_2 ∧ b^{21, 33}_1 ∧ -b^{21, 33}_0) c in CNF: c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ -p_672 ∨ -b^{21, 33}_2 c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ -p_672 ∨ b^{21, 33}_1 c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ -p_672 ∨ -b^{21, 33}_0 c in DIMACS: 13826 13827 -13828 -672 -13829 0 13826 13827 -13828 -672 13830 0 13826 13827 -13828 -672 -13831 0 c 2+1 --> break c (-b^{21, 32}_2 ∧ b^{21, 32}_1 ∧ -b^{21, 32}_0 ∧ p_672) -> break c in CNF: c b^{21, 32}_2 ∨ -b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ -p_672 ∨ break c in DIMACS: 13826 -13827 13828 -672 1162 0 c 2-1 --> 1 c (-b^{21, 32}_2 ∧ b^{21, 32}_1 ∧ -b^{21, 32}_0 ∧ -p_672) -> (-b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ b^{21, 33}_0) c in CNF: c b^{21, 32}_2 ∨ -b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ p_672 ∨ -b^{21, 33}_2 c b^{21, 32}_2 ∨ -b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ p_672 ∨ -b^{21, 33}_1 c b^{21, 32}_2 ∨ -b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ p_672 ∨ b^{21, 33}_0 c in DIMACS: 13826 -13827 13828 672 -13829 0 13826 -13827 13828 672 -13830 0 13826 -13827 13828 672 13831 0 c 1-1 --> 0 c (-b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ b^{21, 32}_0 ∧ -p_672) -> (-b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ -b^{21, 33}_0) c in CNF: c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ p_672 ∨ -b^{21, 33}_2 c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ p_672 ∨ -b^{21, 33}_1 c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ p_672 ∨ -b^{21, 33}_0 c in DIMACS: 13826 13827 -13828 672 -13829 0 13826 13827 -13828 672 -13830 0 13826 13827 -13828 672 -13831 0 c 0-1 --> -1 c (-b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ -b^{21, 32}_0 ∧ -p_672) -> ( b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ b^{21, 33}_0) c in CNF: c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ p_672 ∨ b^{21, 33}_2 c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ p_672 ∨ -b^{21, 33}_1 c b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ p_672 ∨ b^{21, 33}_0 c in DIMACS: 13826 13827 13828 672 13829 0 13826 13827 13828 672 -13830 0 13826 13827 13828 672 13831 0 c -1-1 --> -2 c ( b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ b^{21, 32}_0 ∧ -p_672) -> ( b^{21, 33}_2 ∧ b^{21, 33}_1 ∧ -b^{21, 33}_0) c in CNF: c -b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ p_672 ∨ b^{21, 33}_2 c -b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ p_672 ∨ b^{21, 33}_1 c -b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ p_672 ∨ -b^{21, 33}_0 c in DIMACS: -13826 13827 -13828 672 13829 0 -13826 13827 -13828 672 13830 0 -13826 13827 -13828 672 -13831 0 c -2-1 --> break c ( b^{21, 32}_2 ∧ b^{21, 32}_1 ∧ -b^{21, 32}_0 ∧ -p_672) -> break c in CNF: c -b^{21, 32}_2 ∨ -b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ p_672 ∨ break c in DIMACS: -13826 -13827 13828 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 32}_2 ∧ -b^{21, 32}_1 ∧ -b^{21, 32}_0 ∧ true) c in CNF: c -b^{21, 32}_2 ∨ b^{21, 32}_1 ∨ b^{21, 32}_0 ∨ false c in DIMACS: -13826 13827 13828 0 c 3 does not represent an automaton state. c -(-b^{21, 32}_2 ∧ b^{21, 32}_1 ∧ b^{21, 32}_0 ∧ true) c in CNF: c b^{21, 32}_2 ∨ -b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ false c in DIMACS: 13826 -13827 -13828 0 c -3 does not represent an automaton state. c -( b^{21, 32}_2 ∧ b^{21, 32}_1 ∧ b^{21, 32}_0 ∧ true) c in CNF: c -b^{21, 32}_2 ∨ -b^{21, 32}_1 ∨ -b^{21, 32}_0 ∨ false c in DIMACS: -13826 -13827 -13828 0 c i = 33 c -2+1 --> -1 c ( b^{21, 33}_2 ∧ b^{21, 33}_1 ∧ -b^{21, 33}_0 ∧ p_693) -> ( b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ b^{21, 34}_0) c in CNF: c -b^{21, 33}_2 ∨ -b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ -p_693 ∨ b^{21, 34}_2 c -b^{21, 33}_2 ∨ -b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ -p_693 ∨ -b^{21, 34}_1 c -b^{21, 33}_2 ∨ -b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ -p_693 ∨ b^{21, 34}_0 c in DIMACS: -13829 -13830 13831 -693 13832 0 -13829 -13830 13831 -693 -13833 0 -13829 -13830 13831 -693 13834 0 c -1+1 --> 0 c ( b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ b^{21, 33}_0 ∧ p_693) -> (-b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ -b^{21, 34}_0) c in CNF: c -b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ -p_693 ∨ -b^{21, 34}_2 c -b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ -p_693 ∨ -b^{21, 34}_1 c -b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ -p_693 ∨ -b^{21, 34}_0 c in DIMACS: -13829 13830 -13831 -693 -13832 0 -13829 13830 -13831 -693 -13833 0 -13829 13830 -13831 -693 -13834 0 c 0+1 --> 1 c (-b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ -b^{21, 33}_0 ∧ p_693) -> (-b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ b^{21, 34}_0) c in CNF: c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ -p_693 ∨ -b^{21, 34}_2 c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ -p_693 ∨ -b^{21, 34}_1 c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ -p_693 ∨ b^{21, 34}_0 c in DIMACS: 13829 13830 13831 -693 -13832 0 13829 13830 13831 -693 -13833 0 13829 13830 13831 -693 13834 0 c 1+1 --> 2 c (-b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ b^{21, 33}_0 ∧ p_693) -> (-b^{21, 34}_2 ∧ b^{21, 34}_1 ∧ -b^{21, 34}_0) c in CNF: c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ -p_693 ∨ -b^{21, 34}_2 c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ -p_693 ∨ b^{21, 34}_1 c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ -p_693 ∨ -b^{21, 34}_0 c in DIMACS: 13829 13830 -13831 -693 -13832 0 13829 13830 -13831 -693 13833 0 13829 13830 -13831 -693 -13834 0 c 2+1 --> break c (-b^{21, 33}_2 ∧ b^{21, 33}_1 ∧ -b^{21, 33}_0 ∧ p_693) -> break c in CNF: c b^{21, 33}_2 ∨ -b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ -p_693 ∨ break c in DIMACS: 13829 -13830 13831 -693 1162 0 c 2-1 --> 1 c (-b^{21, 33}_2 ∧ b^{21, 33}_1 ∧ -b^{21, 33}_0 ∧ -p_693) -> (-b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ b^{21, 34}_0) c in CNF: c b^{21, 33}_2 ∨ -b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ p_693 ∨ -b^{21, 34}_2 c b^{21, 33}_2 ∨ -b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ p_693 ∨ -b^{21, 34}_1 c b^{21, 33}_2 ∨ -b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ p_693 ∨ b^{21, 34}_0 c in DIMACS: 13829 -13830 13831 693 -13832 0 13829 -13830 13831 693 -13833 0 13829 -13830 13831 693 13834 0 c 1-1 --> 0 c (-b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ b^{21, 33}_0 ∧ -p_693) -> (-b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ -b^{21, 34}_0) c in CNF: c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ p_693 ∨ -b^{21, 34}_2 c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ p_693 ∨ -b^{21, 34}_1 c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ p_693 ∨ -b^{21, 34}_0 c in DIMACS: 13829 13830 -13831 693 -13832 0 13829 13830 -13831 693 -13833 0 13829 13830 -13831 693 -13834 0 c 0-1 --> -1 c (-b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ -b^{21, 33}_0 ∧ -p_693) -> ( b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ b^{21, 34}_0) c in CNF: c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ p_693 ∨ b^{21, 34}_2 c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ p_693 ∨ -b^{21, 34}_1 c b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ p_693 ∨ b^{21, 34}_0 c in DIMACS: 13829 13830 13831 693 13832 0 13829 13830 13831 693 -13833 0 13829 13830 13831 693 13834 0 c -1-1 --> -2 c ( b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ b^{21, 33}_0 ∧ -p_693) -> ( b^{21, 34}_2 ∧ b^{21, 34}_1 ∧ -b^{21, 34}_0) c in CNF: c -b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ p_693 ∨ b^{21, 34}_2 c -b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ p_693 ∨ b^{21, 34}_1 c -b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ p_693 ∨ -b^{21, 34}_0 c in DIMACS: -13829 13830 -13831 693 13832 0 -13829 13830 -13831 693 13833 0 -13829 13830 -13831 693 -13834 0 c -2-1 --> break c ( b^{21, 33}_2 ∧ b^{21, 33}_1 ∧ -b^{21, 33}_0 ∧ -p_693) -> break c in CNF: c -b^{21, 33}_2 ∨ -b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ p_693 ∨ break c in DIMACS: -13829 -13830 13831 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 33}_2 ∧ -b^{21, 33}_1 ∧ -b^{21, 33}_0 ∧ true) c in CNF: c -b^{21, 33}_2 ∨ b^{21, 33}_1 ∨ b^{21, 33}_0 ∨ false c in DIMACS: -13829 13830 13831 0 c 3 does not represent an automaton state. c -(-b^{21, 33}_2 ∧ b^{21, 33}_1 ∧ b^{21, 33}_0 ∧ true) c in CNF: c b^{21, 33}_2 ∨ -b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ false c in DIMACS: 13829 -13830 -13831 0 c -3 does not represent an automaton state. c -( b^{21, 33}_2 ∧ b^{21, 33}_1 ∧ b^{21, 33}_0 ∧ true) c in CNF: c -b^{21, 33}_2 ∨ -b^{21, 33}_1 ∨ -b^{21, 33}_0 ∨ false c in DIMACS: -13829 -13830 -13831 0 c i = 34 c -2+1 --> -1 c ( b^{21, 34}_2 ∧ b^{21, 34}_1 ∧ -b^{21, 34}_0 ∧ p_714) -> ( b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ b^{21, 35}_0) c in CNF: c -b^{21, 34}_2 ∨ -b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ -p_714 ∨ b^{21, 35}_2 c -b^{21, 34}_2 ∨ -b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ -p_714 ∨ -b^{21, 35}_1 c -b^{21, 34}_2 ∨ -b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ -p_714 ∨ b^{21, 35}_0 c in DIMACS: -13832 -13833 13834 -714 13835 0 -13832 -13833 13834 -714 -13836 0 -13832 -13833 13834 -714 13837 0 c -1+1 --> 0 c ( b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ b^{21, 34}_0 ∧ p_714) -> (-b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ -b^{21, 35}_0) c in CNF: c -b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ -p_714 ∨ -b^{21, 35}_2 c -b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ -p_714 ∨ -b^{21, 35}_1 c -b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ -p_714 ∨ -b^{21, 35}_0 c in DIMACS: -13832 13833 -13834 -714 -13835 0 -13832 13833 -13834 -714 -13836 0 -13832 13833 -13834 -714 -13837 0 c 0+1 --> 1 c (-b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ -b^{21, 34}_0 ∧ p_714) -> (-b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ b^{21, 35}_0) c in CNF: c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ -p_714 ∨ -b^{21, 35}_2 c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ -p_714 ∨ -b^{21, 35}_1 c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ -p_714 ∨ b^{21, 35}_0 c in DIMACS: 13832 13833 13834 -714 -13835 0 13832 13833 13834 -714 -13836 0 13832 13833 13834 -714 13837 0 c 1+1 --> 2 c (-b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ b^{21, 34}_0 ∧ p_714) -> (-b^{21, 35}_2 ∧ b^{21, 35}_1 ∧ -b^{21, 35}_0) c in CNF: c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ -p_714 ∨ -b^{21, 35}_2 c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ -p_714 ∨ b^{21, 35}_1 c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ -p_714 ∨ -b^{21, 35}_0 c in DIMACS: 13832 13833 -13834 -714 -13835 0 13832 13833 -13834 -714 13836 0 13832 13833 -13834 -714 -13837 0 c 2+1 --> break c (-b^{21, 34}_2 ∧ b^{21, 34}_1 ∧ -b^{21, 34}_0 ∧ p_714) -> break c in CNF: c b^{21, 34}_2 ∨ -b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ -p_714 ∨ break c in DIMACS: 13832 -13833 13834 -714 1162 0 c 2-1 --> 1 c (-b^{21, 34}_2 ∧ b^{21, 34}_1 ∧ -b^{21, 34}_0 ∧ -p_714) -> (-b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ b^{21, 35}_0) c in CNF: c b^{21, 34}_2 ∨ -b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ p_714 ∨ -b^{21, 35}_2 c b^{21, 34}_2 ∨ -b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ p_714 ∨ -b^{21, 35}_1 c b^{21, 34}_2 ∨ -b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ p_714 ∨ b^{21, 35}_0 c in DIMACS: 13832 -13833 13834 714 -13835 0 13832 -13833 13834 714 -13836 0 13832 -13833 13834 714 13837 0 c 1-1 --> 0 c (-b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ b^{21, 34}_0 ∧ -p_714) -> (-b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ -b^{21, 35}_0) c in CNF: c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ p_714 ∨ -b^{21, 35}_2 c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ p_714 ∨ -b^{21, 35}_1 c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ p_714 ∨ -b^{21, 35}_0 c in DIMACS: 13832 13833 -13834 714 -13835 0 13832 13833 -13834 714 -13836 0 13832 13833 -13834 714 -13837 0 c 0-1 --> -1 c (-b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ -b^{21, 34}_0 ∧ -p_714) -> ( b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ b^{21, 35}_0) c in CNF: c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ p_714 ∨ b^{21, 35}_2 c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ p_714 ∨ -b^{21, 35}_1 c b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ p_714 ∨ b^{21, 35}_0 c in DIMACS: 13832 13833 13834 714 13835 0 13832 13833 13834 714 -13836 0 13832 13833 13834 714 13837 0 c -1-1 --> -2 c ( b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ b^{21, 34}_0 ∧ -p_714) -> ( b^{21, 35}_2 ∧ b^{21, 35}_1 ∧ -b^{21, 35}_0) c in CNF: c -b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ p_714 ∨ b^{21, 35}_2 c -b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ p_714 ∨ b^{21, 35}_1 c -b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ p_714 ∨ -b^{21, 35}_0 c in DIMACS: -13832 13833 -13834 714 13835 0 -13832 13833 -13834 714 13836 0 -13832 13833 -13834 714 -13837 0 c -2-1 --> break c ( b^{21, 34}_2 ∧ b^{21, 34}_1 ∧ -b^{21, 34}_0 ∧ -p_714) -> break c in CNF: c -b^{21, 34}_2 ∨ -b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ p_714 ∨ break c in DIMACS: -13832 -13833 13834 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 34}_2 ∧ -b^{21, 34}_1 ∧ -b^{21, 34}_0 ∧ true) c in CNF: c -b^{21, 34}_2 ∨ b^{21, 34}_1 ∨ b^{21, 34}_0 ∨ false c in DIMACS: -13832 13833 13834 0 c 3 does not represent an automaton state. c -(-b^{21, 34}_2 ∧ b^{21, 34}_1 ∧ b^{21, 34}_0 ∧ true) c in CNF: c b^{21, 34}_2 ∨ -b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ false c in DIMACS: 13832 -13833 -13834 0 c -3 does not represent an automaton state. c -( b^{21, 34}_2 ∧ b^{21, 34}_1 ∧ b^{21, 34}_0 ∧ true) c in CNF: c -b^{21, 34}_2 ∨ -b^{21, 34}_1 ∨ -b^{21, 34}_0 ∨ false c in DIMACS: -13832 -13833 -13834 0 c i = 35 c -2+1 --> -1 c ( b^{21, 35}_2 ∧ b^{21, 35}_1 ∧ -b^{21, 35}_0 ∧ p_735) -> ( b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ b^{21, 36}_0) c in CNF: c -b^{21, 35}_2 ∨ -b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ -p_735 ∨ b^{21, 36}_2 c -b^{21, 35}_2 ∨ -b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ -p_735 ∨ -b^{21, 36}_1 c -b^{21, 35}_2 ∨ -b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ -p_735 ∨ b^{21, 36}_0 c in DIMACS: -13835 -13836 13837 -735 13838 0 -13835 -13836 13837 -735 -13839 0 -13835 -13836 13837 -735 13840 0 c -1+1 --> 0 c ( b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ b^{21, 35}_0 ∧ p_735) -> (-b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ -b^{21, 36}_0) c in CNF: c -b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ -p_735 ∨ -b^{21, 36}_2 c -b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ -p_735 ∨ -b^{21, 36}_1 c -b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ -p_735 ∨ -b^{21, 36}_0 c in DIMACS: -13835 13836 -13837 -735 -13838 0 -13835 13836 -13837 -735 -13839 0 -13835 13836 -13837 -735 -13840 0 c 0+1 --> 1 c (-b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ -b^{21, 35}_0 ∧ p_735) -> (-b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ b^{21, 36}_0) c in CNF: c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ -p_735 ∨ -b^{21, 36}_2 c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ -p_735 ∨ -b^{21, 36}_1 c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ -p_735 ∨ b^{21, 36}_0 c in DIMACS: 13835 13836 13837 -735 -13838 0 13835 13836 13837 -735 -13839 0 13835 13836 13837 -735 13840 0 c 1+1 --> 2 c (-b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ b^{21, 35}_0 ∧ p_735) -> (-b^{21, 36}_2 ∧ b^{21, 36}_1 ∧ -b^{21, 36}_0) c in CNF: c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ -p_735 ∨ -b^{21, 36}_2 c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ -p_735 ∨ b^{21, 36}_1 c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ -p_735 ∨ -b^{21, 36}_0 c in DIMACS: 13835 13836 -13837 -735 -13838 0 13835 13836 -13837 -735 13839 0 13835 13836 -13837 -735 -13840 0 c 2+1 --> break c (-b^{21, 35}_2 ∧ b^{21, 35}_1 ∧ -b^{21, 35}_0 ∧ p_735) -> break c in CNF: c b^{21, 35}_2 ∨ -b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ -p_735 ∨ break c in DIMACS: 13835 -13836 13837 -735 1162 0 c 2-1 --> 1 c (-b^{21, 35}_2 ∧ b^{21, 35}_1 ∧ -b^{21, 35}_0 ∧ -p_735) -> (-b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ b^{21, 36}_0) c in CNF: c b^{21, 35}_2 ∨ -b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ p_735 ∨ -b^{21, 36}_2 c b^{21, 35}_2 ∨ -b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ p_735 ∨ -b^{21, 36}_1 c b^{21, 35}_2 ∨ -b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ p_735 ∨ b^{21, 36}_0 c in DIMACS: 13835 -13836 13837 735 -13838 0 13835 -13836 13837 735 -13839 0 13835 -13836 13837 735 13840 0 c 1-1 --> 0 c (-b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ b^{21, 35}_0 ∧ -p_735) -> (-b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ -b^{21, 36}_0) c in CNF: c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ p_735 ∨ -b^{21, 36}_2 c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ p_735 ∨ -b^{21, 36}_1 c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ p_735 ∨ -b^{21, 36}_0 c in DIMACS: 13835 13836 -13837 735 -13838 0 13835 13836 -13837 735 -13839 0 13835 13836 -13837 735 -13840 0 c 0-1 --> -1 c (-b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ -b^{21, 35}_0 ∧ -p_735) -> ( b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ b^{21, 36}_0) c in CNF: c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ p_735 ∨ b^{21, 36}_2 c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ p_735 ∨ -b^{21, 36}_1 c b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ p_735 ∨ b^{21, 36}_0 c in DIMACS: 13835 13836 13837 735 13838 0 13835 13836 13837 735 -13839 0 13835 13836 13837 735 13840 0 c -1-1 --> -2 c ( b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ b^{21, 35}_0 ∧ -p_735) -> ( b^{21, 36}_2 ∧ b^{21, 36}_1 ∧ -b^{21, 36}_0) c in CNF: c -b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ p_735 ∨ b^{21, 36}_2 c -b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ p_735 ∨ b^{21, 36}_1 c -b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ p_735 ∨ -b^{21, 36}_0 c in DIMACS: -13835 13836 -13837 735 13838 0 -13835 13836 -13837 735 13839 0 -13835 13836 -13837 735 -13840 0 c -2-1 --> break c ( b^{21, 35}_2 ∧ b^{21, 35}_1 ∧ -b^{21, 35}_0 ∧ -p_735) -> break c in CNF: c -b^{21, 35}_2 ∨ -b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ p_735 ∨ break c in DIMACS: -13835 -13836 13837 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 35}_2 ∧ -b^{21, 35}_1 ∧ -b^{21, 35}_0 ∧ true) c in CNF: c -b^{21, 35}_2 ∨ b^{21, 35}_1 ∨ b^{21, 35}_0 ∨ false c in DIMACS: -13835 13836 13837 0 c 3 does not represent an automaton state. c -(-b^{21, 35}_2 ∧ b^{21, 35}_1 ∧ b^{21, 35}_0 ∧ true) c in CNF: c b^{21, 35}_2 ∨ -b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ false c in DIMACS: 13835 -13836 -13837 0 c -3 does not represent an automaton state. c -( b^{21, 35}_2 ∧ b^{21, 35}_1 ∧ b^{21, 35}_0 ∧ true) c in CNF: c -b^{21, 35}_2 ∨ -b^{21, 35}_1 ∨ -b^{21, 35}_0 ∨ false c in DIMACS: -13835 -13836 -13837 0 c i = 36 c -2+1 --> -1 c ( b^{21, 36}_2 ∧ b^{21, 36}_1 ∧ -b^{21, 36}_0 ∧ p_756) -> ( b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ b^{21, 37}_0) c in CNF: c -b^{21, 36}_2 ∨ -b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ -p_756 ∨ b^{21, 37}_2 c -b^{21, 36}_2 ∨ -b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ -p_756 ∨ -b^{21, 37}_1 c -b^{21, 36}_2 ∨ -b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ -p_756 ∨ b^{21, 37}_0 c in DIMACS: -13838 -13839 13840 -756 13841 0 -13838 -13839 13840 -756 -13842 0 -13838 -13839 13840 -756 13843 0 c -1+1 --> 0 c ( b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ b^{21, 36}_0 ∧ p_756) -> (-b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ -b^{21, 37}_0) c in CNF: c -b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ -p_756 ∨ -b^{21, 37}_2 c -b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ -p_756 ∨ -b^{21, 37}_1 c -b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ -p_756 ∨ -b^{21, 37}_0 c in DIMACS: -13838 13839 -13840 -756 -13841 0 -13838 13839 -13840 -756 -13842 0 -13838 13839 -13840 -756 -13843 0 c 0+1 --> 1 c (-b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ -b^{21, 36}_0 ∧ p_756) -> (-b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ b^{21, 37}_0) c in CNF: c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ -p_756 ∨ -b^{21, 37}_2 c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ -p_756 ∨ -b^{21, 37}_1 c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ -p_756 ∨ b^{21, 37}_0 c in DIMACS: 13838 13839 13840 -756 -13841 0 13838 13839 13840 -756 -13842 0 13838 13839 13840 -756 13843 0 c 1+1 --> 2 c (-b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ b^{21, 36}_0 ∧ p_756) -> (-b^{21, 37}_2 ∧ b^{21, 37}_1 ∧ -b^{21, 37}_0) c in CNF: c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ -p_756 ∨ -b^{21, 37}_2 c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ -p_756 ∨ b^{21, 37}_1 c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ -p_756 ∨ -b^{21, 37}_0 c in DIMACS: 13838 13839 -13840 -756 -13841 0 13838 13839 -13840 -756 13842 0 13838 13839 -13840 -756 -13843 0 c 2+1 --> break c (-b^{21, 36}_2 ∧ b^{21, 36}_1 ∧ -b^{21, 36}_0 ∧ p_756) -> break c in CNF: c b^{21, 36}_2 ∨ -b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ -p_756 ∨ break c in DIMACS: 13838 -13839 13840 -756 1162 0 c 2-1 --> 1 c (-b^{21, 36}_2 ∧ b^{21, 36}_1 ∧ -b^{21, 36}_0 ∧ -p_756) -> (-b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ b^{21, 37}_0) c in CNF: c b^{21, 36}_2 ∨ -b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ p_756 ∨ -b^{21, 37}_2 c b^{21, 36}_2 ∨ -b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ p_756 ∨ -b^{21, 37}_1 c b^{21, 36}_2 ∨ -b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ p_756 ∨ b^{21, 37}_0 c in DIMACS: 13838 -13839 13840 756 -13841 0 13838 -13839 13840 756 -13842 0 13838 -13839 13840 756 13843 0 c 1-1 --> 0 c (-b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ b^{21, 36}_0 ∧ -p_756) -> (-b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ -b^{21, 37}_0) c in CNF: c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ p_756 ∨ -b^{21, 37}_2 c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ p_756 ∨ -b^{21, 37}_1 c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ p_756 ∨ -b^{21, 37}_0 c in DIMACS: 13838 13839 -13840 756 -13841 0 13838 13839 -13840 756 -13842 0 13838 13839 -13840 756 -13843 0 c 0-1 --> -1 c (-b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ -b^{21, 36}_0 ∧ -p_756) -> ( b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ b^{21, 37}_0) c in CNF: c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ p_756 ∨ b^{21, 37}_2 c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ p_756 ∨ -b^{21, 37}_1 c b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ p_756 ∨ b^{21, 37}_0 c in DIMACS: 13838 13839 13840 756 13841 0 13838 13839 13840 756 -13842 0 13838 13839 13840 756 13843 0 c -1-1 --> -2 c ( b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ b^{21, 36}_0 ∧ -p_756) -> ( b^{21, 37}_2 ∧ b^{21, 37}_1 ∧ -b^{21, 37}_0) c in CNF: c -b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ p_756 ∨ b^{21, 37}_2 c -b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ p_756 ∨ b^{21, 37}_1 c -b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ p_756 ∨ -b^{21, 37}_0 c in DIMACS: -13838 13839 -13840 756 13841 0 -13838 13839 -13840 756 13842 0 -13838 13839 -13840 756 -13843 0 c -2-1 --> break c ( b^{21, 36}_2 ∧ b^{21, 36}_1 ∧ -b^{21, 36}_0 ∧ -p_756) -> break c in CNF: c -b^{21, 36}_2 ∨ -b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ p_756 ∨ break c in DIMACS: -13838 -13839 13840 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 36}_2 ∧ -b^{21, 36}_1 ∧ -b^{21, 36}_0 ∧ true) c in CNF: c -b^{21, 36}_2 ∨ b^{21, 36}_1 ∨ b^{21, 36}_0 ∨ false c in DIMACS: -13838 13839 13840 0 c 3 does not represent an automaton state. c -(-b^{21, 36}_2 ∧ b^{21, 36}_1 ∧ b^{21, 36}_0 ∧ true) c in CNF: c b^{21, 36}_2 ∨ -b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ false c in DIMACS: 13838 -13839 -13840 0 c -3 does not represent an automaton state. c -( b^{21, 36}_2 ∧ b^{21, 36}_1 ∧ b^{21, 36}_0 ∧ true) c in CNF: c -b^{21, 36}_2 ∨ -b^{21, 36}_1 ∨ -b^{21, 36}_0 ∨ false c in DIMACS: -13838 -13839 -13840 0 c i = 37 c -2+1 --> -1 c ( b^{21, 37}_2 ∧ b^{21, 37}_1 ∧ -b^{21, 37}_0 ∧ p_777) -> ( b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ b^{21, 38}_0) c in CNF: c -b^{21, 37}_2 ∨ -b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ -p_777 ∨ b^{21, 38}_2 c -b^{21, 37}_2 ∨ -b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ -p_777 ∨ -b^{21, 38}_1 c -b^{21, 37}_2 ∨ -b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ -p_777 ∨ b^{21, 38}_0 c in DIMACS: -13841 -13842 13843 -777 13844 0 -13841 -13842 13843 -777 -13845 0 -13841 -13842 13843 -777 13846 0 c -1+1 --> 0 c ( b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ b^{21, 37}_0 ∧ p_777) -> (-b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ -b^{21, 38}_0) c in CNF: c -b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ -p_777 ∨ -b^{21, 38}_2 c -b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ -p_777 ∨ -b^{21, 38}_1 c -b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ -p_777 ∨ -b^{21, 38}_0 c in DIMACS: -13841 13842 -13843 -777 -13844 0 -13841 13842 -13843 -777 -13845 0 -13841 13842 -13843 -777 -13846 0 c 0+1 --> 1 c (-b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ -b^{21, 37}_0 ∧ p_777) -> (-b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ b^{21, 38}_0) c in CNF: c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ -p_777 ∨ -b^{21, 38}_2 c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ -p_777 ∨ -b^{21, 38}_1 c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ -p_777 ∨ b^{21, 38}_0 c in DIMACS: 13841 13842 13843 -777 -13844 0 13841 13842 13843 -777 -13845 0 13841 13842 13843 -777 13846 0 c 1+1 --> 2 c (-b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ b^{21, 37}_0 ∧ p_777) -> (-b^{21, 38}_2 ∧ b^{21, 38}_1 ∧ -b^{21, 38}_0) c in CNF: c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ -p_777 ∨ -b^{21, 38}_2 c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ -p_777 ∨ b^{21, 38}_1 c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ -p_777 ∨ -b^{21, 38}_0 c in DIMACS: 13841 13842 -13843 -777 -13844 0 13841 13842 -13843 -777 13845 0 13841 13842 -13843 -777 -13846 0 c 2+1 --> break c (-b^{21, 37}_2 ∧ b^{21, 37}_1 ∧ -b^{21, 37}_0 ∧ p_777) -> break c in CNF: c b^{21, 37}_2 ∨ -b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ -p_777 ∨ break c in DIMACS: 13841 -13842 13843 -777 1162 0 c 2-1 --> 1 c (-b^{21, 37}_2 ∧ b^{21, 37}_1 ∧ -b^{21, 37}_0 ∧ -p_777) -> (-b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ b^{21, 38}_0) c in CNF: c b^{21, 37}_2 ∨ -b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ p_777 ∨ -b^{21, 38}_2 c b^{21, 37}_2 ∨ -b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ p_777 ∨ -b^{21, 38}_1 c b^{21, 37}_2 ∨ -b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ p_777 ∨ b^{21, 38}_0 c in DIMACS: 13841 -13842 13843 777 -13844 0 13841 -13842 13843 777 -13845 0 13841 -13842 13843 777 13846 0 c 1-1 --> 0 c (-b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ b^{21, 37}_0 ∧ -p_777) -> (-b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ -b^{21, 38}_0) c in CNF: c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ p_777 ∨ -b^{21, 38}_2 c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ p_777 ∨ -b^{21, 38}_1 c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ p_777 ∨ -b^{21, 38}_0 c in DIMACS: 13841 13842 -13843 777 -13844 0 13841 13842 -13843 777 -13845 0 13841 13842 -13843 777 -13846 0 c 0-1 --> -1 c (-b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ -b^{21, 37}_0 ∧ -p_777) -> ( b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ b^{21, 38}_0) c in CNF: c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ p_777 ∨ b^{21, 38}_2 c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ p_777 ∨ -b^{21, 38}_1 c b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ p_777 ∨ b^{21, 38}_0 c in DIMACS: 13841 13842 13843 777 13844 0 13841 13842 13843 777 -13845 0 13841 13842 13843 777 13846 0 c -1-1 --> -2 c ( b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ b^{21, 37}_0 ∧ -p_777) -> ( b^{21, 38}_2 ∧ b^{21, 38}_1 ∧ -b^{21, 38}_0) c in CNF: c -b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ p_777 ∨ b^{21, 38}_2 c -b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ p_777 ∨ b^{21, 38}_1 c -b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ p_777 ∨ -b^{21, 38}_0 c in DIMACS: -13841 13842 -13843 777 13844 0 -13841 13842 -13843 777 13845 0 -13841 13842 -13843 777 -13846 0 c -2-1 --> break c ( b^{21, 37}_2 ∧ b^{21, 37}_1 ∧ -b^{21, 37}_0 ∧ -p_777) -> break c in CNF: c -b^{21, 37}_2 ∨ -b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ p_777 ∨ break c in DIMACS: -13841 -13842 13843 777 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 37}_2 ∧ -b^{21, 37}_1 ∧ -b^{21, 37}_0 ∧ true) c in CNF: c -b^{21, 37}_2 ∨ b^{21, 37}_1 ∨ b^{21, 37}_0 ∨ false c in DIMACS: -13841 13842 13843 0 c 3 does not represent an automaton state. c -(-b^{21, 37}_2 ∧ b^{21, 37}_1 ∧ b^{21, 37}_0 ∧ true) c in CNF: c b^{21, 37}_2 ∨ -b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ false c in DIMACS: 13841 -13842 -13843 0 c -3 does not represent an automaton state. c -( b^{21, 37}_2 ∧ b^{21, 37}_1 ∧ b^{21, 37}_0 ∧ true) c in CNF: c -b^{21, 37}_2 ∨ -b^{21, 37}_1 ∨ -b^{21, 37}_0 ∨ false c in DIMACS: -13841 -13842 -13843 0 c i = 38 c -2+1 --> -1 c ( b^{21, 38}_2 ∧ b^{21, 38}_1 ∧ -b^{21, 38}_0 ∧ p_798) -> ( b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ b^{21, 39}_0) c in CNF: c -b^{21, 38}_2 ∨ -b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ -p_798 ∨ b^{21, 39}_2 c -b^{21, 38}_2 ∨ -b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ -p_798 ∨ -b^{21, 39}_1 c -b^{21, 38}_2 ∨ -b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ -p_798 ∨ b^{21, 39}_0 c in DIMACS: -13844 -13845 13846 -798 13847 0 -13844 -13845 13846 -798 -13848 0 -13844 -13845 13846 -798 13849 0 c -1+1 --> 0 c ( b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ b^{21, 38}_0 ∧ p_798) -> (-b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ -b^{21, 39}_0) c in CNF: c -b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ -p_798 ∨ -b^{21, 39}_2 c -b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ -p_798 ∨ -b^{21, 39}_1 c -b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ -p_798 ∨ -b^{21, 39}_0 c in DIMACS: -13844 13845 -13846 -798 -13847 0 -13844 13845 -13846 -798 -13848 0 -13844 13845 -13846 -798 -13849 0 c 0+1 --> 1 c (-b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ -b^{21, 38}_0 ∧ p_798) -> (-b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ b^{21, 39}_0) c in CNF: c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ -p_798 ∨ -b^{21, 39}_2 c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ -p_798 ∨ -b^{21, 39}_1 c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ -p_798 ∨ b^{21, 39}_0 c in DIMACS: 13844 13845 13846 -798 -13847 0 13844 13845 13846 -798 -13848 0 13844 13845 13846 -798 13849 0 c 1+1 --> 2 c (-b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ b^{21, 38}_0 ∧ p_798) -> (-b^{21, 39}_2 ∧ b^{21, 39}_1 ∧ -b^{21, 39}_0) c in CNF: c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ -p_798 ∨ -b^{21, 39}_2 c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ -p_798 ∨ b^{21, 39}_1 c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ -p_798 ∨ -b^{21, 39}_0 c in DIMACS: 13844 13845 -13846 -798 -13847 0 13844 13845 -13846 -798 13848 0 13844 13845 -13846 -798 -13849 0 c 2+1 --> break c (-b^{21, 38}_2 ∧ b^{21, 38}_1 ∧ -b^{21, 38}_0 ∧ p_798) -> break c in CNF: c b^{21, 38}_2 ∨ -b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ -p_798 ∨ break c in DIMACS: 13844 -13845 13846 -798 1162 0 c 2-1 --> 1 c (-b^{21, 38}_2 ∧ b^{21, 38}_1 ∧ -b^{21, 38}_0 ∧ -p_798) -> (-b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ b^{21, 39}_0) c in CNF: c b^{21, 38}_2 ∨ -b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ p_798 ∨ -b^{21, 39}_2 c b^{21, 38}_2 ∨ -b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ p_798 ∨ -b^{21, 39}_1 c b^{21, 38}_2 ∨ -b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ p_798 ∨ b^{21, 39}_0 c in DIMACS: 13844 -13845 13846 798 -13847 0 13844 -13845 13846 798 -13848 0 13844 -13845 13846 798 13849 0 c 1-1 --> 0 c (-b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ b^{21, 38}_0 ∧ -p_798) -> (-b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ -b^{21, 39}_0) c in CNF: c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ p_798 ∨ -b^{21, 39}_2 c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ p_798 ∨ -b^{21, 39}_1 c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ p_798 ∨ -b^{21, 39}_0 c in DIMACS: 13844 13845 -13846 798 -13847 0 13844 13845 -13846 798 -13848 0 13844 13845 -13846 798 -13849 0 c 0-1 --> -1 c (-b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ -b^{21, 38}_0 ∧ -p_798) -> ( b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ b^{21, 39}_0) c in CNF: c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ p_798 ∨ b^{21, 39}_2 c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ p_798 ∨ -b^{21, 39}_1 c b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ p_798 ∨ b^{21, 39}_0 c in DIMACS: 13844 13845 13846 798 13847 0 13844 13845 13846 798 -13848 0 13844 13845 13846 798 13849 0 c -1-1 --> -2 c ( b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ b^{21, 38}_0 ∧ -p_798) -> ( b^{21, 39}_2 ∧ b^{21, 39}_1 ∧ -b^{21, 39}_0) c in CNF: c -b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ p_798 ∨ b^{21, 39}_2 c -b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ p_798 ∨ b^{21, 39}_1 c -b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ p_798 ∨ -b^{21, 39}_0 c in DIMACS: -13844 13845 -13846 798 13847 0 -13844 13845 -13846 798 13848 0 -13844 13845 -13846 798 -13849 0 c -2-1 --> break c ( b^{21, 38}_2 ∧ b^{21, 38}_1 ∧ -b^{21, 38}_0 ∧ -p_798) -> break c in CNF: c -b^{21, 38}_2 ∨ -b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ p_798 ∨ break c in DIMACS: -13844 -13845 13846 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 38}_2 ∧ -b^{21, 38}_1 ∧ -b^{21, 38}_0 ∧ true) c in CNF: c -b^{21, 38}_2 ∨ b^{21, 38}_1 ∨ b^{21, 38}_0 ∨ false c in DIMACS: -13844 13845 13846 0 c 3 does not represent an automaton state. c -(-b^{21, 38}_2 ∧ b^{21, 38}_1 ∧ b^{21, 38}_0 ∧ true) c in CNF: c b^{21, 38}_2 ∨ -b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ false c in DIMACS: 13844 -13845 -13846 0 c -3 does not represent an automaton state. c -( b^{21, 38}_2 ∧ b^{21, 38}_1 ∧ b^{21, 38}_0 ∧ true) c in CNF: c -b^{21, 38}_2 ∨ -b^{21, 38}_1 ∨ -b^{21, 38}_0 ∨ false c in DIMACS: -13844 -13845 -13846 0 c i = 39 c -2+1 --> -1 c ( b^{21, 39}_2 ∧ b^{21, 39}_1 ∧ -b^{21, 39}_0 ∧ p_819) -> ( b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ b^{21, 40}_0) c in CNF: c -b^{21, 39}_2 ∨ -b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ -p_819 ∨ b^{21, 40}_2 c -b^{21, 39}_2 ∨ -b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ -p_819 ∨ -b^{21, 40}_1 c -b^{21, 39}_2 ∨ -b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ -p_819 ∨ b^{21, 40}_0 c in DIMACS: -13847 -13848 13849 -819 13850 0 -13847 -13848 13849 -819 -13851 0 -13847 -13848 13849 -819 13852 0 c -1+1 --> 0 c ( b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ b^{21, 39}_0 ∧ p_819) -> (-b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ -b^{21, 40}_0) c in CNF: c -b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ -p_819 ∨ -b^{21, 40}_2 c -b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ -p_819 ∨ -b^{21, 40}_1 c -b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ -p_819 ∨ -b^{21, 40}_0 c in DIMACS: -13847 13848 -13849 -819 -13850 0 -13847 13848 -13849 -819 -13851 0 -13847 13848 -13849 -819 -13852 0 c 0+1 --> 1 c (-b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ -b^{21, 39}_0 ∧ p_819) -> (-b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ b^{21, 40}_0) c in CNF: c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ -p_819 ∨ -b^{21, 40}_2 c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ -p_819 ∨ -b^{21, 40}_1 c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ -p_819 ∨ b^{21, 40}_0 c in DIMACS: 13847 13848 13849 -819 -13850 0 13847 13848 13849 -819 -13851 0 13847 13848 13849 -819 13852 0 c 1+1 --> 2 c (-b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ b^{21, 39}_0 ∧ p_819) -> (-b^{21, 40}_2 ∧ b^{21, 40}_1 ∧ -b^{21, 40}_0) c in CNF: c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ -p_819 ∨ -b^{21, 40}_2 c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ -p_819 ∨ b^{21, 40}_1 c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ -p_819 ∨ -b^{21, 40}_0 c in DIMACS: 13847 13848 -13849 -819 -13850 0 13847 13848 -13849 -819 13851 0 13847 13848 -13849 -819 -13852 0 c 2+1 --> break c (-b^{21, 39}_2 ∧ b^{21, 39}_1 ∧ -b^{21, 39}_0 ∧ p_819) -> break c in CNF: c b^{21, 39}_2 ∨ -b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ -p_819 ∨ break c in DIMACS: 13847 -13848 13849 -819 1162 0 c 2-1 --> 1 c (-b^{21, 39}_2 ∧ b^{21, 39}_1 ∧ -b^{21, 39}_0 ∧ -p_819) -> (-b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ b^{21, 40}_0) c in CNF: c b^{21, 39}_2 ∨ -b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ p_819 ∨ -b^{21, 40}_2 c b^{21, 39}_2 ∨ -b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ p_819 ∨ -b^{21, 40}_1 c b^{21, 39}_2 ∨ -b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ p_819 ∨ b^{21, 40}_0 c in DIMACS: 13847 -13848 13849 819 -13850 0 13847 -13848 13849 819 -13851 0 13847 -13848 13849 819 13852 0 c 1-1 --> 0 c (-b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ b^{21, 39}_0 ∧ -p_819) -> (-b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ -b^{21, 40}_0) c in CNF: c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ p_819 ∨ -b^{21, 40}_2 c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ p_819 ∨ -b^{21, 40}_1 c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ p_819 ∨ -b^{21, 40}_0 c in DIMACS: 13847 13848 -13849 819 -13850 0 13847 13848 -13849 819 -13851 0 13847 13848 -13849 819 -13852 0 c 0-1 --> -1 c (-b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ -b^{21, 39}_0 ∧ -p_819) -> ( b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ b^{21, 40}_0) c in CNF: c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ p_819 ∨ b^{21, 40}_2 c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ p_819 ∨ -b^{21, 40}_1 c b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ p_819 ∨ b^{21, 40}_0 c in DIMACS: 13847 13848 13849 819 13850 0 13847 13848 13849 819 -13851 0 13847 13848 13849 819 13852 0 c -1-1 --> -2 c ( b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ b^{21, 39}_0 ∧ -p_819) -> ( b^{21, 40}_2 ∧ b^{21, 40}_1 ∧ -b^{21, 40}_0) c in CNF: c -b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ p_819 ∨ b^{21, 40}_2 c -b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ p_819 ∨ b^{21, 40}_1 c -b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ p_819 ∨ -b^{21, 40}_0 c in DIMACS: -13847 13848 -13849 819 13850 0 -13847 13848 -13849 819 13851 0 -13847 13848 -13849 819 -13852 0 c -2-1 --> break c ( b^{21, 39}_2 ∧ b^{21, 39}_1 ∧ -b^{21, 39}_0 ∧ -p_819) -> break c in CNF: c -b^{21, 39}_2 ∨ -b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ p_819 ∨ break c in DIMACS: -13847 -13848 13849 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 39}_2 ∧ -b^{21, 39}_1 ∧ -b^{21, 39}_0 ∧ true) c in CNF: c -b^{21, 39}_2 ∨ b^{21, 39}_1 ∨ b^{21, 39}_0 ∨ false c in DIMACS: -13847 13848 13849 0 c 3 does not represent an automaton state. c -(-b^{21, 39}_2 ∧ b^{21, 39}_1 ∧ b^{21, 39}_0 ∧ true) c in CNF: c b^{21, 39}_2 ∨ -b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ false c in DIMACS: 13847 -13848 -13849 0 c -3 does not represent an automaton state. c -( b^{21, 39}_2 ∧ b^{21, 39}_1 ∧ b^{21, 39}_0 ∧ true) c in CNF: c -b^{21, 39}_2 ∨ -b^{21, 39}_1 ∨ -b^{21, 39}_0 ∨ false c in DIMACS: -13847 -13848 -13849 0 c i = 40 c -2+1 --> -1 c ( b^{21, 40}_2 ∧ b^{21, 40}_1 ∧ -b^{21, 40}_0 ∧ p_840) -> ( b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ b^{21, 41}_0) c in CNF: c -b^{21, 40}_2 ∨ -b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ -p_840 ∨ b^{21, 41}_2 c -b^{21, 40}_2 ∨ -b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ -p_840 ∨ -b^{21, 41}_1 c -b^{21, 40}_2 ∨ -b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ -p_840 ∨ b^{21, 41}_0 c in DIMACS: -13850 -13851 13852 -840 13853 0 -13850 -13851 13852 -840 -13854 0 -13850 -13851 13852 -840 13855 0 c -1+1 --> 0 c ( b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ b^{21, 40}_0 ∧ p_840) -> (-b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ -b^{21, 41}_0) c in CNF: c -b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ -p_840 ∨ -b^{21, 41}_2 c -b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ -p_840 ∨ -b^{21, 41}_1 c -b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ -p_840 ∨ -b^{21, 41}_0 c in DIMACS: -13850 13851 -13852 -840 -13853 0 -13850 13851 -13852 -840 -13854 0 -13850 13851 -13852 -840 -13855 0 c 0+1 --> 1 c (-b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ -b^{21, 40}_0 ∧ p_840) -> (-b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ b^{21, 41}_0) c in CNF: c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ -p_840 ∨ -b^{21, 41}_2 c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ -p_840 ∨ -b^{21, 41}_1 c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ -p_840 ∨ b^{21, 41}_0 c in DIMACS: 13850 13851 13852 -840 -13853 0 13850 13851 13852 -840 -13854 0 13850 13851 13852 -840 13855 0 c 1+1 --> 2 c (-b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ b^{21, 40}_0 ∧ p_840) -> (-b^{21, 41}_2 ∧ b^{21, 41}_1 ∧ -b^{21, 41}_0) c in CNF: c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ -p_840 ∨ -b^{21, 41}_2 c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ -p_840 ∨ b^{21, 41}_1 c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ -p_840 ∨ -b^{21, 41}_0 c in DIMACS: 13850 13851 -13852 -840 -13853 0 13850 13851 -13852 -840 13854 0 13850 13851 -13852 -840 -13855 0 c 2+1 --> break c (-b^{21, 40}_2 ∧ b^{21, 40}_1 ∧ -b^{21, 40}_0 ∧ p_840) -> break c in CNF: c b^{21, 40}_2 ∨ -b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ -p_840 ∨ break c in DIMACS: 13850 -13851 13852 -840 1162 0 c 2-1 --> 1 c (-b^{21, 40}_2 ∧ b^{21, 40}_1 ∧ -b^{21, 40}_0 ∧ -p_840) -> (-b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ b^{21, 41}_0) c in CNF: c b^{21, 40}_2 ∨ -b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ p_840 ∨ -b^{21, 41}_2 c b^{21, 40}_2 ∨ -b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ p_840 ∨ -b^{21, 41}_1 c b^{21, 40}_2 ∨ -b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ p_840 ∨ b^{21, 41}_0 c in DIMACS: 13850 -13851 13852 840 -13853 0 13850 -13851 13852 840 -13854 0 13850 -13851 13852 840 13855 0 c 1-1 --> 0 c (-b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ b^{21, 40}_0 ∧ -p_840) -> (-b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ -b^{21, 41}_0) c in CNF: c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ p_840 ∨ -b^{21, 41}_2 c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ p_840 ∨ -b^{21, 41}_1 c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ p_840 ∨ -b^{21, 41}_0 c in DIMACS: 13850 13851 -13852 840 -13853 0 13850 13851 -13852 840 -13854 0 13850 13851 -13852 840 -13855 0 c 0-1 --> -1 c (-b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ -b^{21, 40}_0 ∧ -p_840) -> ( b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ b^{21, 41}_0) c in CNF: c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ p_840 ∨ b^{21, 41}_2 c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ p_840 ∨ -b^{21, 41}_1 c b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ p_840 ∨ b^{21, 41}_0 c in DIMACS: 13850 13851 13852 840 13853 0 13850 13851 13852 840 -13854 0 13850 13851 13852 840 13855 0 c -1-1 --> -2 c ( b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ b^{21, 40}_0 ∧ -p_840) -> ( b^{21, 41}_2 ∧ b^{21, 41}_1 ∧ -b^{21, 41}_0) c in CNF: c -b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ p_840 ∨ b^{21, 41}_2 c -b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ p_840 ∨ b^{21, 41}_1 c -b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ p_840 ∨ -b^{21, 41}_0 c in DIMACS: -13850 13851 -13852 840 13853 0 -13850 13851 -13852 840 13854 0 -13850 13851 -13852 840 -13855 0 c -2-1 --> break c ( b^{21, 40}_2 ∧ b^{21, 40}_1 ∧ -b^{21, 40}_0 ∧ -p_840) -> break c in CNF: c -b^{21, 40}_2 ∨ -b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ p_840 ∨ break c in DIMACS: -13850 -13851 13852 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 40}_2 ∧ -b^{21, 40}_1 ∧ -b^{21, 40}_0 ∧ true) c in CNF: c -b^{21, 40}_2 ∨ b^{21, 40}_1 ∨ b^{21, 40}_0 ∨ false c in DIMACS: -13850 13851 13852 0 c 3 does not represent an automaton state. c -(-b^{21, 40}_2 ∧ b^{21, 40}_1 ∧ b^{21, 40}_0 ∧ true) c in CNF: c b^{21, 40}_2 ∨ -b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ false c in DIMACS: 13850 -13851 -13852 0 c -3 does not represent an automaton state. c -( b^{21, 40}_2 ∧ b^{21, 40}_1 ∧ b^{21, 40}_0 ∧ true) c in CNF: c -b^{21, 40}_2 ∨ -b^{21, 40}_1 ∨ -b^{21, 40}_0 ∨ false c in DIMACS: -13850 -13851 -13852 0 c i = 41 c -2+1 --> -1 c ( b^{21, 41}_2 ∧ b^{21, 41}_1 ∧ -b^{21, 41}_0 ∧ p_861) -> ( b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ b^{21, 42}_0) c in CNF: c -b^{21, 41}_2 ∨ -b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ -p_861 ∨ b^{21, 42}_2 c -b^{21, 41}_2 ∨ -b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ -p_861 ∨ -b^{21, 42}_1 c -b^{21, 41}_2 ∨ -b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ -p_861 ∨ b^{21, 42}_0 c in DIMACS: -13853 -13854 13855 -861 13856 0 -13853 -13854 13855 -861 -13857 0 -13853 -13854 13855 -861 13858 0 c -1+1 --> 0 c ( b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ b^{21, 41}_0 ∧ p_861) -> (-b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ -b^{21, 42}_0) c in CNF: c -b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ -p_861 ∨ -b^{21, 42}_2 c -b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ -p_861 ∨ -b^{21, 42}_1 c -b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ -p_861 ∨ -b^{21, 42}_0 c in DIMACS: -13853 13854 -13855 -861 -13856 0 -13853 13854 -13855 -861 -13857 0 -13853 13854 -13855 -861 -13858 0 c 0+1 --> 1 c (-b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ -b^{21, 41}_0 ∧ p_861) -> (-b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ b^{21, 42}_0) c in CNF: c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ -p_861 ∨ -b^{21, 42}_2 c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ -p_861 ∨ -b^{21, 42}_1 c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ -p_861 ∨ b^{21, 42}_0 c in DIMACS: 13853 13854 13855 -861 -13856 0 13853 13854 13855 -861 -13857 0 13853 13854 13855 -861 13858 0 c 1+1 --> 2 c (-b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ b^{21, 41}_0 ∧ p_861) -> (-b^{21, 42}_2 ∧ b^{21, 42}_1 ∧ -b^{21, 42}_0) c in CNF: c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ -p_861 ∨ -b^{21, 42}_2 c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ -p_861 ∨ b^{21, 42}_1 c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ -p_861 ∨ -b^{21, 42}_0 c in DIMACS: 13853 13854 -13855 -861 -13856 0 13853 13854 -13855 -861 13857 0 13853 13854 -13855 -861 -13858 0 c 2+1 --> break c (-b^{21, 41}_2 ∧ b^{21, 41}_1 ∧ -b^{21, 41}_0 ∧ p_861) -> break c in CNF: c b^{21, 41}_2 ∨ -b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ -p_861 ∨ break c in DIMACS: 13853 -13854 13855 -861 1162 0 c 2-1 --> 1 c (-b^{21, 41}_2 ∧ b^{21, 41}_1 ∧ -b^{21, 41}_0 ∧ -p_861) -> (-b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ b^{21, 42}_0) c in CNF: c b^{21, 41}_2 ∨ -b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ p_861 ∨ -b^{21, 42}_2 c b^{21, 41}_2 ∨ -b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ p_861 ∨ -b^{21, 42}_1 c b^{21, 41}_2 ∨ -b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ p_861 ∨ b^{21, 42}_0 c in DIMACS: 13853 -13854 13855 861 -13856 0 13853 -13854 13855 861 -13857 0 13853 -13854 13855 861 13858 0 c 1-1 --> 0 c (-b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ b^{21, 41}_0 ∧ -p_861) -> (-b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ -b^{21, 42}_0) c in CNF: c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ p_861 ∨ -b^{21, 42}_2 c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ p_861 ∨ -b^{21, 42}_1 c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ p_861 ∨ -b^{21, 42}_0 c in DIMACS: 13853 13854 -13855 861 -13856 0 13853 13854 -13855 861 -13857 0 13853 13854 -13855 861 -13858 0 c 0-1 --> -1 c (-b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ -b^{21, 41}_0 ∧ -p_861) -> ( b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ b^{21, 42}_0) c in CNF: c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ p_861 ∨ b^{21, 42}_2 c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ p_861 ∨ -b^{21, 42}_1 c b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ p_861 ∨ b^{21, 42}_0 c in DIMACS: 13853 13854 13855 861 13856 0 13853 13854 13855 861 -13857 0 13853 13854 13855 861 13858 0 c -1-1 --> -2 c ( b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ b^{21, 41}_0 ∧ -p_861) -> ( b^{21, 42}_2 ∧ b^{21, 42}_1 ∧ -b^{21, 42}_0) c in CNF: c -b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ p_861 ∨ b^{21, 42}_2 c -b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ p_861 ∨ b^{21, 42}_1 c -b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ p_861 ∨ -b^{21, 42}_0 c in DIMACS: -13853 13854 -13855 861 13856 0 -13853 13854 -13855 861 13857 0 -13853 13854 -13855 861 -13858 0 c -2-1 --> break c ( b^{21, 41}_2 ∧ b^{21, 41}_1 ∧ -b^{21, 41}_0 ∧ -p_861) -> break c in CNF: c -b^{21, 41}_2 ∨ -b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ p_861 ∨ break c in DIMACS: -13853 -13854 13855 861 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 41}_2 ∧ -b^{21, 41}_1 ∧ -b^{21, 41}_0 ∧ true) c in CNF: c -b^{21, 41}_2 ∨ b^{21, 41}_1 ∨ b^{21, 41}_0 ∨ false c in DIMACS: -13853 13854 13855 0 c 3 does not represent an automaton state. c -(-b^{21, 41}_2 ∧ b^{21, 41}_1 ∧ b^{21, 41}_0 ∧ true) c in CNF: c b^{21, 41}_2 ∨ -b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ false c in DIMACS: 13853 -13854 -13855 0 c -3 does not represent an automaton state. c -( b^{21, 41}_2 ∧ b^{21, 41}_1 ∧ b^{21, 41}_0 ∧ true) c in CNF: c -b^{21, 41}_2 ∨ -b^{21, 41}_1 ∨ -b^{21, 41}_0 ∨ false c in DIMACS: -13853 -13854 -13855 0 c i = 42 c -2+1 --> -1 c ( b^{21, 42}_2 ∧ b^{21, 42}_1 ∧ -b^{21, 42}_0 ∧ p_882) -> ( b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ b^{21, 43}_0) c in CNF: c -b^{21, 42}_2 ∨ -b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ -p_882 ∨ b^{21, 43}_2 c -b^{21, 42}_2 ∨ -b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ -p_882 ∨ -b^{21, 43}_1 c -b^{21, 42}_2 ∨ -b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ -p_882 ∨ b^{21, 43}_0 c in DIMACS: -13856 -13857 13858 -882 13859 0 -13856 -13857 13858 -882 -13860 0 -13856 -13857 13858 -882 13861 0 c -1+1 --> 0 c ( b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ b^{21, 42}_0 ∧ p_882) -> (-b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ -b^{21, 43}_0) c in CNF: c -b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ -p_882 ∨ -b^{21, 43}_2 c -b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ -p_882 ∨ -b^{21, 43}_1 c -b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ -p_882 ∨ -b^{21, 43}_0 c in DIMACS: -13856 13857 -13858 -882 -13859 0 -13856 13857 -13858 -882 -13860 0 -13856 13857 -13858 -882 -13861 0 c 0+1 --> 1 c (-b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ -b^{21, 42}_0 ∧ p_882) -> (-b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ b^{21, 43}_0) c in CNF: c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ -p_882 ∨ -b^{21, 43}_2 c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ -p_882 ∨ -b^{21, 43}_1 c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ -p_882 ∨ b^{21, 43}_0 c in DIMACS: 13856 13857 13858 -882 -13859 0 13856 13857 13858 -882 -13860 0 13856 13857 13858 -882 13861 0 c 1+1 --> 2 c (-b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ b^{21, 42}_0 ∧ p_882) -> (-b^{21, 43}_2 ∧ b^{21, 43}_1 ∧ -b^{21, 43}_0) c in CNF: c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ -p_882 ∨ -b^{21, 43}_2 c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ -p_882 ∨ b^{21, 43}_1 c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ -p_882 ∨ -b^{21, 43}_0 c in DIMACS: 13856 13857 -13858 -882 -13859 0 13856 13857 -13858 -882 13860 0 13856 13857 -13858 -882 -13861 0 c 2+1 --> break c (-b^{21, 42}_2 ∧ b^{21, 42}_1 ∧ -b^{21, 42}_0 ∧ p_882) -> break c in CNF: c b^{21, 42}_2 ∨ -b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ -p_882 ∨ break c in DIMACS: 13856 -13857 13858 -882 1162 0 c 2-1 --> 1 c (-b^{21, 42}_2 ∧ b^{21, 42}_1 ∧ -b^{21, 42}_0 ∧ -p_882) -> (-b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ b^{21, 43}_0) c in CNF: c b^{21, 42}_2 ∨ -b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ p_882 ∨ -b^{21, 43}_2 c b^{21, 42}_2 ∨ -b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ p_882 ∨ -b^{21, 43}_1 c b^{21, 42}_2 ∨ -b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ p_882 ∨ b^{21, 43}_0 c in DIMACS: 13856 -13857 13858 882 -13859 0 13856 -13857 13858 882 -13860 0 13856 -13857 13858 882 13861 0 c 1-1 --> 0 c (-b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ b^{21, 42}_0 ∧ -p_882) -> (-b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ -b^{21, 43}_0) c in CNF: c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ p_882 ∨ -b^{21, 43}_2 c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ p_882 ∨ -b^{21, 43}_1 c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ p_882 ∨ -b^{21, 43}_0 c in DIMACS: 13856 13857 -13858 882 -13859 0 13856 13857 -13858 882 -13860 0 13856 13857 -13858 882 -13861 0 c 0-1 --> -1 c (-b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ -b^{21, 42}_0 ∧ -p_882) -> ( b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ b^{21, 43}_0) c in CNF: c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ p_882 ∨ b^{21, 43}_2 c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ p_882 ∨ -b^{21, 43}_1 c b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ p_882 ∨ b^{21, 43}_0 c in DIMACS: 13856 13857 13858 882 13859 0 13856 13857 13858 882 -13860 0 13856 13857 13858 882 13861 0 c -1-1 --> -2 c ( b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ b^{21, 42}_0 ∧ -p_882) -> ( b^{21, 43}_2 ∧ b^{21, 43}_1 ∧ -b^{21, 43}_0) c in CNF: c -b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ p_882 ∨ b^{21, 43}_2 c -b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ p_882 ∨ b^{21, 43}_1 c -b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ p_882 ∨ -b^{21, 43}_0 c in DIMACS: -13856 13857 -13858 882 13859 0 -13856 13857 -13858 882 13860 0 -13856 13857 -13858 882 -13861 0 c -2-1 --> break c ( b^{21, 42}_2 ∧ b^{21, 42}_1 ∧ -b^{21, 42}_0 ∧ -p_882) -> break c in CNF: c -b^{21, 42}_2 ∨ -b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ p_882 ∨ break c in DIMACS: -13856 -13857 13858 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 42}_2 ∧ -b^{21, 42}_1 ∧ -b^{21, 42}_0 ∧ true) c in CNF: c -b^{21, 42}_2 ∨ b^{21, 42}_1 ∨ b^{21, 42}_0 ∨ false c in DIMACS: -13856 13857 13858 0 c 3 does not represent an automaton state. c -(-b^{21, 42}_2 ∧ b^{21, 42}_1 ∧ b^{21, 42}_0 ∧ true) c in CNF: c b^{21, 42}_2 ∨ -b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ false c in DIMACS: 13856 -13857 -13858 0 c -3 does not represent an automaton state. c -( b^{21, 42}_2 ∧ b^{21, 42}_1 ∧ b^{21, 42}_0 ∧ true) c in CNF: c -b^{21, 42}_2 ∨ -b^{21, 42}_1 ∨ -b^{21, 42}_0 ∨ false c in DIMACS: -13856 -13857 -13858 0 c i = 43 c -2+1 --> -1 c ( b^{21, 43}_2 ∧ b^{21, 43}_1 ∧ -b^{21, 43}_0 ∧ p_903) -> ( b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ b^{21, 44}_0) c in CNF: c -b^{21, 43}_2 ∨ -b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ -p_903 ∨ b^{21, 44}_2 c -b^{21, 43}_2 ∨ -b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ -p_903 ∨ -b^{21, 44}_1 c -b^{21, 43}_2 ∨ -b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ -p_903 ∨ b^{21, 44}_0 c in DIMACS: -13859 -13860 13861 -903 13862 0 -13859 -13860 13861 -903 -13863 0 -13859 -13860 13861 -903 13864 0 c -1+1 --> 0 c ( b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ b^{21, 43}_0 ∧ p_903) -> (-b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ -b^{21, 44}_0) c in CNF: c -b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ -p_903 ∨ -b^{21, 44}_2 c -b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ -p_903 ∨ -b^{21, 44}_1 c -b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ -p_903 ∨ -b^{21, 44}_0 c in DIMACS: -13859 13860 -13861 -903 -13862 0 -13859 13860 -13861 -903 -13863 0 -13859 13860 -13861 -903 -13864 0 c 0+1 --> 1 c (-b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ -b^{21, 43}_0 ∧ p_903) -> (-b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ b^{21, 44}_0) c in CNF: c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ -p_903 ∨ -b^{21, 44}_2 c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ -p_903 ∨ -b^{21, 44}_1 c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ -p_903 ∨ b^{21, 44}_0 c in DIMACS: 13859 13860 13861 -903 -13862 0 13859 13860 13861 -903 -13863 0 13859 13860 13861 -903 13864 0 c 1+1 --> 2 c (-b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ b^{21, 43}_0 ∧ p_903) -> (-b^{21, 44}_2 ∧ b^{21, 44}_1 ∧ -b^{21, 44}_0) c in CNF: c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ -p_903 ∨ -b^{21, 44}_2 c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ -p_903 ∨ b^{21, 44}_1 c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ -p_903 ∨ -b^{21, 44}_0 c in DIMACS: 13859 13860 -13861 -903 -13862 0 13859 13860 -13861 -903 13863 0 13859 13860 -13861 -903 -13864 0 c 2+1 --> break c (-b^{21, 43}_2 ∧ b^{21, 43}_1 ∧ -b^{21, 43}_0 ∧ p_903) -> break c in CNF: c b^{21, 43}_2 ∨ -b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ -p_903 ∨ break c in DIMACS: 13859 -13860 13861 -903 1162 0 c 2-1 --> 1 c (-b^{21, 43}_2 ∧ b^{21, 43}_1 ∧ -b^{21, 43}_0 ∧ -p_903) -> (-b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ b^{21, 44}_0) c in CNF: c b^{21, 43}_2 ∨ -b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ p_903 ∨ -b^{21, 44}_2 c b^{21, 43}_2 ∨ -b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ p_903 ∨ -b^{21, 44}_1 c b^{21, 43}_2 ∨ -b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ p_903 ∨ b^{21, 44}_0 c in DIMACS: 13859 -13860 13861 903 -13862 0 13859 -13860 13861 903 -13863 0 13859 -13860 13861 903 13864 0 c 1-1 --> 0 c (-b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ b^{21, 43}_0 ∧ -p_903) -> (-b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ -b^{21, 44}_0) c in CNF: c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ p_903 ∨ -b^{21, 44}_2 c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ p_903 ∨ -b^{21, 44}_1 c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ p_903 ∨ -b^{21, 44}_0 c in DIMACS: 13859 13860 -13861 903 -13862 0 13859 13860 -13861 903 -13863 0 13859 13860 -13861 903 -13864 0 c 0-1 --> -1 c (-b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ -b^{21, 43}_0 ∧ -p_903) -> ( b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ b^{21, 44}_0) c in CNF: c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ p_903 ∨ b^{21, 44}_2 c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ p_903 ∨ -b^{21, 44}_1 c b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ p_903 ∨ b^{21, 44}_0 c in DIMACS: 13859 13860 13861 903 13862 0 13859 13860 13861 903 -13863 0 13859 13860 13861 903 13864 0 c -1-1 --> -2 c ( b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ b^{21, 43}_0 ∧ -p_903) -> ( b^{21, 44}_2 ∧ b^{21, 44}_1 ∧ -b^{21, 44}_0) c in CNF: c -b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ p_903 ∨ b^{21, 44}_2 c -b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ p_903 ∨ b^{21, 44}_1 c -b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ p_903 ∨ -b^{21, 44}_0 c in DIMACS: -13859 13860 -13861 903 13862 0 -13859 13860 -13861 903 13863 0 -13859 13860 -13861 903 -13864 0 c -2-1 --> break c ( b^{21, 43}_2 ∧ b^{21, 43}_1 ∧ -b^{21, 43}_0 ∧ -p_903) -> break c in CNF: c -b^{21, 43}_2 ∨ -b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ p_903 ∨ break c in DIMACS: -13859 -13860 13861 903 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 43}_2 ∧ -b^{21, 43}_1 ∧ -b^{21, 43}_0 ∧ true) c in CNF: c -b^{21, 43}_2 ∨ b^{21, 43}_1 ∨ b^{21, 43}_0 ∨ false c in DIMACS: -13859 13860 13861 0 c 3 does not represent an automaton state. c -(-b^{21, 43}_2 ∧ b^{21, 43}_1 ∧ b^{21, 43}_0 ∧ true) c in CNF: c b^{21, 43}_2 ∨ -b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ false c in DIMACS: 13859 -13860 -13861 0 c -3 does not represent an automaton state. c -( b^{21, 43}_2 ∧ b^{21, 43}_1 ∧ b^{21, 43}_0 ∧ true) c in CNF: c -b^{21, 43}_2 ∨ -b^{21, 43}_1 ∨ -b^{21, 43}_0 ∨ false c in DIMACS: -13859 -13860 -13861 0 c i = 44 c -2+1 --> -1 c ( b^{21, 44}_2 ∧ b^{21, 44}_1 ∧ -b^{21, 44}_0 ∧ p_924) -> ( b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ b^{21, 45}_0) c in CNF: c -b^{21, 44}_2 ∨ -b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ -p_924 ∨ b^{21, 45}_2 c -b^{21, 44}_2 ∨ -b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ -p_924 ∨ -b^{21, 45}_1 c -b^{21, 44}_2 ∨ -b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ -p_924 ∨ b^{21, 45}_0 c in DIMACS: -13862 -13863 13864 -924 13865 0 -13862 -13863 13864 -924 -13866 0 -13862 -13863 13864 -924 13867 0 c -1+1 --> 0 c ( b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ b^{21, 44}_0 ∧ p_924) -> (-b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ -b^{21, 45}_0) c in CNF: c -b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ -p_924 ∨ -b^{21, 45}_2 c -b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ -p_924 ∨ -b^{21, 45}_1 c -b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ -p_924 ∨ -b^{21, 45}_0 c in DIMACS: -13862 13863 -13864 -924 -13865 0 -13862 13863 -13864 -924 -13866 0 -13862 13863 -13864 -924 -13867 0 c 0+1 --> 1 c (-b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ -b^{21, 44}_0 ∧ p_924) -> (-b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ b^{21, 45}_0) c in CNF: c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ -p_924 ∨ -b^{21, 45}_2 c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ -p_924 ∨ -b^{21, 45}_1 c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ -p_924 ∨ b^{21, 45}_0 c in DIMACS: 13862 13863 13864 -924 -13865 0 13862 13863 13864 -924 -13866 0 13862 13863 13864 -924 13867 0 c 1+1 --> 2 c (-b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ b^{21, 44}_0 ∧ p_924) -> (-b^{21, 45}_2 ∧ b^{21, 45}_1 ∧ -b^{21, 45}_0) c in CNF: c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ -p_924 ∨ -b^{21, 45}_2 c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ -p_924 ∨ b^{21, 45}_1 c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ -p_924 ∨ -b^{21, 45}_0 c in DIMACS: 13862 13863 -13864 -924 -13865 0 13862 13863 -13864 -924 13866 0 13862 13863 -13864 -924 -13867 0 c 2+1 --> break c (-b^{21, 44}_2 ∧ b^{21, 44}_1 ∧ -b^{21, 44}_0 ∧ p_924) -> break c in CNF: c b^{21, 44}_2 ∨ -b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ -p_924 ∨ break c in DIMACS: 13862 -13863 13864 -924 1162 0 c 2-1 --> 1 c (-b^{21, 44}_2 ∧ b^{21, 44}_1 ∧ -b^{21, 44}_0 ∧ -p_924) -> (-b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ b^{21, 45}_0) c in CNF: c b^{21, 44}_2 ∨ -b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ p_924 ∨ -b^{21, 45}_2 c b^{21, 44}_2 ∨ -b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ p_924 ∨ -b^{21, 45}_1 c b^{21, 44}_2 ∨ -b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ p_924 ∨ b^{21, 45}_0 c in DIMACS: 13862 -13863 13864 924 -13865 0 13862 -13863 13864 924 -13866 0 13862 -13863 13864 924 13867 0 c 1-1 --> 0 c (-b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ b^{21, 44}_0 ∧ -p_924) -> (-b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ -b^{21, 45}_0) c in CNF: c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ p_924 ∨ -b^{21, 45}_2 c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ p_924 ∨ -b^{21, 45}_1 c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ p_924 ∨ -b^{21, 45}_0 c in DIMACS: 13862 13863 -13864 924 -13865 0 13862 13863 -13864 924 -13866 0 13862 13863 -13864 924 -13867 0 c 0-1 --> -1 c (-b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ -b^{21, 44}_0 ∧ -p_924) -> ( b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ b^{21, 45}_0) c in CNF: c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ p_924 ∨ b^{21, 45}_2 c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ p_924 ∨ -b^{21, 45}_1 c b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ p_924 ∨ b^{21, 45}_0 c in DIMACS: 13862 13863 13864 924 13865 0 13862 13863 13864 924 -13866 0 13862 13863 13864 924 13867 0 c -1-1 --> -2 c ( b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ b^{21, 44}_0 ∧ -p_924) -> ( b^{21, 45}_2 ∧ b^{21, 45}_1 ∧ -b^{21, 45}_0) c in CNF: c -b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ p_924 ∨ b^{21, 45}_2 c -b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ p_924 ∨ b^{21, 45}_1 c -b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ p_924 ∨ -b^{21, 45}_0 c in DIMACS: -13862 13863 -13864 924 13865 0 -13862 13863 -13864 924 13866 0 -13862 13863 -13864 924 -13867 0 c -2-1 --> break c ( b^{21, 44}_2 ∧ b^{21, 44}_1 ∧ -b^{21, 44}_0 ∧ -p_924) -> break c in CNF: c -b^{21, 44}_2 ∨ -b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ p_924 ∨ break c in DIMACS: -13862 -13863 13864 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 44}_2 ∧ -b^{21, 44}_1 ∧ -b^{21, 44}_0 ∧ true) c in CNF: c -b^{21, 44}_2 ∨ b^{21, 44}_1 ∨ b^{21, 44}_0 ∨ false c in DIMACS: -13862 13863 13864 0 c 3 does not represent an automaton state. c -(-b^{21, 44}_2 ∧ b^{21, 44}_1 ∧ b^{21, 44}_0 ∧ true) c in CNF: c b^{21, 44}_2 ∨ -b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ false c in DIMACS: 13862 -13863 -13864 0 c -3 does not represent an automaton state. c -( b^{21, 44}_2 ∧ b^{21, 44}_1 ∧ b^{21, 44}_0 ∧ true) c in CNF: c -b^{21, 44}_2 ∨ -b^{21, 44}_1 ∨ -b^{21, 44}_0 ∨ false c in DIMACS: -13862 -13863 -13864 0 c i = 45 c -2+1 --> -1 c ( b^{21, 45}_2 ∧ b^{21, 45}_1 ∧ -b^{21, 45}_0 ∧ p_945) -> ( b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ b^{21, 46}_0) c in CNF: c -b^{21, 45}_2 ∨ -b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ -p_945 ∨ b^{21, 46}_2 c -b^{21, 45}_2 ∨ -b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ -p_945 ∨ -b^{21, 46}_1 c -b^{21, 45}_2 ∨ -b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ -p_945 ∨ b^{21, 46}_0 c in DIMACS: -13865 -13866 13867 -945 13868 0 -13865 -13866 13867 -945 -13869 0 -13865 -13866 13867 -945 13870 0 c -1+1 --> 0 c ( b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ b^{21, 45}_0 ∧ p_945) -> (-b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ -b^{21, 46}_0) c in CNF: c -b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ -p_945 ∨ -b^{21, 46}_2 c -b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ -p_945 ∨ -b^{21, 46}_1 c -b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ -p_945 ∨ -b^{21, 46}_0 c in DIMACS: -13865 13866 -13867 -945 -13868 0 -13865 13866 -13867 -945 -13869 0 -13865 13866 -13867 -945 -13870 0 c 0+1 --> 1 c (-b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ -b^{21, 45}_0 ∧ p_945) -> (-b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ b^{21, 46}_0) c in CNF: c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ -p_945 ∨ -b^{21, 46}_2 c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ -p_945 ∨ -b^{21, 46}_1 c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ -p_945 ∨ b^{21, 46}_0 c in DIMACS: 13865 13866 13867 -945 -13868 0 13865 13866 13867 -945 -13869 0 13865 13866 13867 -945 13870 0 c 1+1 --> 2 c (-b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ b^{21, 45}_0 ∧ p_945) -> (-b^{21, 46}_2 ∧ b^{21, 46}_1 ∧ -b^{21, 46}_0) c in CNF: c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ -p_945 ∨ -b^{21, 46}_2 c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ -p_945 ∨ b^{21, 46}_1 c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ -p_945 ∨ -b^{21, 46}_0 c in DIMACS: 13865 13866 -13867 -945 -13868 0 13865 13866 -13867 -945 13869 0 13865 13866 -13867 -945 -13870 0 c 2+1 --> break c (-b^{21, 45}_2 ∧ b^{21, 45}_1 ∧ -b^{21, 45}_0 ∧ p_945) -> break c in CNF: c b^{21, 45}_2 ∨ -b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ -p_945 ∨ break c in DIMACS: 13865 -13866 13867 -945 1162 0 c 2-1 --> 1 c (-b^{21, 45}_2 ∧ b^{21, 45}_1 ∧ -b^{21, 45}_0 ∧ -p_945) -> (-b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ b^{21, 46}_0) c in CNF: c b^{21, 45}_2 ∨ -b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ p_945 ∨ -b^{21, 46}_2 c b^{21, 45}_2 ∨ -b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ p_945 ∨ -b^{21, 46}_1 c b^{21, 45}_2 ∨ -b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ p_945 ∨ b^{21, 46}_0 c in DIMACS: 13865 -13866 13867 945 -13868 0 13865 -13866 13867 945 -13869 0 13865 -13866 13867 945 13870 0 c 1-1 --> 0 c (-b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ b^{21, 45}_0 ∧ -p_945) -> (-b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ -b^{21, 46}_0) c in CNF: c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ p_945 ∨ -b^{21, 46}_2 c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ p_945 ∨ -b^{21, 46}_1 c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ p_945 ∨ -b^{21, 46}_0 c in DIMACS: 13865 13866 -13867 945 -13868 0 13865 13866 -13867 945 -13869 0 13865 13866 -13867 945 -13870 0 c 0-1 --> -1 c (-b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ -b^{21, 45}_0 ∧ -p_945) -> ( b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ b^{21, 46}_0) c in CNF: c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ p_945 ∨ b^{21, 46}_2 c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ p_945 ∨ -b^{21, 46}_1 c b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ p_945 ∨ b^{21, 46}_0 c in DIMACS: 13865 13866 13867 945 13868 0 13865 13866 13867 945 -13869 0 13865 13866 13867 945 13870 0 c -1-1 --> -2 c ( b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ b^{21, 45}_0 ∧ -p_945) -> ( b^{21, 46}_2 ∧ b^{21, 46}_1 ∧ -b^{21, 46}_0) c in CNF: c -b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ p_945 ∨ b^{21, 46}_2 c -b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ p_945 ∨ b^{21, 46}_1 c -b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ p_945 ∨ -b^{21, 46}_0 c in DIMACS: -13865 13866 -13867 945 13868 0 -13865 13866 -13867 945 13869 0 -13865 13866 -13867 945 -13870 0 c -2-1 --> break c ( b^{21, 45}_2 ∧ b^{21, 45}_1 ∧ -b^{21, 45}_0 ∧ -p_945) -> break c in CNF: c -b^{21, 45}_2 ∨ -b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ p_945 ∨ break c in DIMACS: -13865 -13866 13867 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 45}_2 ∧ -b^{21, 45}_1 ∧ -b^{21, 45}_0 ∧ true) c in CNF: c -b^{21, 45}_2 ∨ b^{21, 45}_1 ∨ b^{21, 45}_0 ∨ false c in DIMACS: -13865 13866 13867 0 c 3 does not represent an automaton state. c -(-b^{21, 45}_2 ∧ b^{21, 45}_1 ∧ b^{21, 45}_0 ∧ true) c in CNF: c b^{21, 45}_2 ∨ -b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ false c in DIMACS: 13865 -13866 -13867 0 c -3 does not represent an automaton state. c -( b^{21, 45}_2 ∧ b^{21, 45}_1 ∧ b^{21, 45}_0 ∧ true) c in CNF: c -b^{21, 45}_2 ∨ -b^{21, 45}_1 ∨ -b^{21, 45}_0 ∨ false c in DIMACS: -13865 -13866 -13867 0 c i = 46 c -2+1 --> -1 c ( b^{21, 46}_2 ∧ b^{21, 46}_1 ∧ -b^{21, 46}_0 ∧ p_966) -> ( b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ b^{21, 47}_0) c in CNF: c -b^{21, 46}_2 ∨ -b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ -p_966 ∨ b^{21, 47}_2 c -b^{21, 46}_2 ∨ -b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ -p_966 ∨ -b^{21, 47}_1 c -b^{21, 46}_2 ∨ -b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ -p_966 ∨ b^{21, 47}_0 c in DIMACS: -13868 -13869 13870 -966 13871 0 -13868 -13869 13870 -966 -13872 0 -13868 -13869 13870 -966 13873 0 c -1+1 --> 0 c ( b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ b^{21, 46}_0 ∧ p_966) -> (-b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ -b^{21, 47}_0) c in CNF: c -b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ -p_966 ∨ -b^{21, 47}_2 c -b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ -p_966 ∨ -b^{21, 47}_1 c -b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ -p_966 ∨ -b^{21, 47}_0 c in DIMACS: -13868 13869 -13870 -966 -13871 0 -13868 13869 -13870 -966 -13872 0 -13868 13869 -13870 -966 -13873 0 c 0+1 --> 1 c (-b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ -b^{21, 46}_0 ∧ p_966) -> (-b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ b^{21, 47}_0) c in CNF: c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ -p_966 ∨ -b^{21, 47}_2 c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ -p_966 ∨ -b^{21, 47}_1 c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ -p_966 ∨ b^{21, 47}_0 c in DIMACS: 13868 13869 13870 -966 -13871 0 13868 13869 13870 -966 -13872 0 13868 13869 13870 -966 13873 0 c 1+1 --> 2 c (-b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ b^{21, 46}_0 ∧ p_966) -> (-b^{21, 47}_2 ∧ b^{21, 47}_1 ∧ -b^{21, 47}_0) c in CNF: c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ -p_966 ∨ -b^{21, 47}_2 c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ -p_966 ∨ b^{21, 47}_1 c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ -p_966 ∨ -b^{21, 47}_0 c in DIMACS: 13868 13869 -13870 -966 -13871 0 13868 13869 -13870 -966 13872 0 13868 13869 -13870 -966 -13873 0 c 2+1 --> break c (-b^{21, 46}_2 ∧ b^{21, 46}_1 ∧ -b^{21, 46}_0 ∧ p_966) -> break c in CNF: c b^{21, 46}_2 ∨ -b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ -p_966 ∨ break c in DIMACS: 13868 -13869 13870 -966 1162 0 c 2-1 --> 1 c (-b^{21, 46}_2 ∧ b^{21, 46}_1 ∧ -b^{21, 46}_0 ∧ -p_966) -> (-b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ b^{21, 47}_0) c in CNF: c b^{21, 46}_2 ∨ -b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ p_966 ∨ -b^{21, 47}_2 c b^{21, 46}_2 ∨ -b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ p_966 ∨ -b^{21, 47}_1 c b^{21, 46}_2 ∨ -b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ p_966 ∨ b^{21, 47}_0 c in DIMACS: 13868 -13869 13870 966 -13871 0 13868 -13869 13870 966 -13872 0 13868 -13869 13870 966 13873 0 c 1-1 --> 0 c (-b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ b^{21, 46}_0 ∧ -p_966) -> (-b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ -b^{21, 47}_0) c in CNF: c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ p_966 ∨ -b^{21, 47}_2 c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ p_966 ∨ -b^{21, 47}_1 c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ p_966 ∨ -b^{21, 47}_0 c in DIMACS: 13868 13869 -13870 966 -13871 0 13868 13869 -13870 966 -13872 0 13868 13869 -13870 966 -13873 0 c 0-1 --> -1 c (-b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ -b^{21, 46}_0 ∧ -p_966) -> ( b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ b^{21, 47}_0) c in CNF: c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ p_966 ∨ b^{21, 47}_2 c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ p_966 ∨ -b^{21, 47}_1 c b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ p_966 ∨ b^{21, 47}_0 c in DIMACS: 13868 13869 13870 966 13871 0 13868 13869 13870 966 -13872 0 13868 13869 13870 966 13873 0 c -1-1 --> -2 c ( b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ b^{21, 46}_0 ∧ -p_966) -> ( b^{21, 47}_2 ∧ b^{21, 47}_1 ∧ -b^{21, 47}_0) c in CNF: c -b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ p_966 ∨ b^{21, 47}_2 c -b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ p_966 ∨ b^{21, 47}_1 c -b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ p_966 ∨ -b^{21, 47}_0 c in DIMACS: -13868 13869 -13870 966 13871 0 -13868 13869 -13870 966 13872 0 -13868 13869 -13870 966 -13873 0 c -2-1 --> break c ( b^{21, 46}_2 ∧ b^{21, 46}_1 ∧ -b^{21, 46}_0 ∧ -p_966) -> break c in CNF: c -b^{21, 46}_2 ∨ -b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ p_966 ∨ break c in DIMACS: -13868 -13869 13870 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 46}_2 ∧ -b^{21, 46}_1 ∧ -b^{21, 46}_0 ∧ true) c in CNF: c -b^{21, 46}_2 ∨ b^{21, 46}_1 ∨ b^{21, 46}_0 ∨ false c in DIMACS: -13868 13869 13870 0 c 3 does not represent an automaton state. c -(-b^{21, 46}_2 ∧ b^{21, 46}_1 ∧ b^{21, 46}_0 ∧ true) c in CNF: c b^{21, 46}_2 ∨ -b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ false c in DIMACS: 13868 -13869 -13870 0 c -3 does not represent an automaton state. c -( b^{21, 46}_2 ∧ b^{21, 46}_1 ∧ b^{21, 46}_0 ∧ true) c in CNF: c -b^{21, 46}_2 ∨ -b^{21, 46}_1 ∨ -b^{21, 46}_0 ∨ false c in DIMACS: -13868 -13869 -13870 0 c i = 47 c -2+1 --> -1 c ( b^{21, 47}_2 ∧ b^{21, 47}_1 ∧ -b^{21, 47}_0 ∧ p_987) -> ( b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ b^{21, 48}_0) c in CNF: c -b^{21, 47}_2 ∨ -b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ -p_987 ∨ b^{21, 48}_2 c -b^{21, 47}_2 ∨ -b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ -p_987 ∨ -b^{21, 48}_1 c -b^{21, 47}_2 ∨ -b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ -p_987 ∨ b^{21, 48}_0 c in DIMACS: -13871 -13872 13873 -987 13874 0 -13871 -13872 13873 -987 -13875 0 -13871 -13872 13873 -987 13876 0 c -1+1 --> 0 c ( b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ b^{21, 47}_0 ∧ p_987) -> (-b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ -b^{21, 48}_0) c in CNF: c -b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ -p_987 ∨ -b^{21, 48}_2 c -b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ -p_987 ∨ -b^{21, 48}_1 c -b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ -p_987 ∨ -b^{21, 48}_0 c in DIMACS: -13871 13872 -13873 -987 -13874 0 -13871 13872 -13873 -987 -13875 0 -13871 13872 -13873 -987 -13876 0 c 0+1 --> 1 c (-b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ -b^{21, 47}_0 ∧ p_987) -> (-b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ b^{21, 48}_0) c in CNF: c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ -p_987 ∨ -b^{21, 48}_2 c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ -p_987 ∨ -b^{21, 48}_1 c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ -p_987 ∨ b^{21, 48}_0 c in DIMACS: 13871 13872 13873 -987 -13874 0 13871 13872 13873 -987 -13875 0 13871 13872 13873 -987 13876 0 c 1+1 --> 2 c (-b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ b^{21, 47}_0 ∧ p_987) -> (-b^{21, 48}_2 ∧ b^{21, 48}_1 ∧ -b^{21, 48}_0) c in CNF: c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ -p_987 ∨ -b^{21, 48}_2 c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ -p_987 ∨ b^{21, 48}_1 c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ -p_987 ∨ -b^{21, 48}_0 c in DIMACS: 13871 13872 -13873 -987 -13874 0 13871 13872 -13873 -987 13875 0 13871 13872 -13873 -987 -13876 0 c 2+1 --> break c (-b^{21, 47}_2 ∧ b^{21, 47}_1 ∧ -b^{21, 47}_0 ∧ p_987) -> break c in CNF: c b^{21, 47}_2 ∨ -b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ -p_987 ∨ break c in DIMACS: 13871 -13872 13873 -987 1162 0 c 2-1 --> 1 c (-b^{21, 47}_2 ∧ b^{21, 47}_1 ∧ -b^{21, 47}_0 ∧ -p_987) -> (-b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ b^{21, 48}_0) c in CNF: c b^{21, 47}_2 ∨ -b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ p_987 ∨ -b^{21, 48}_2 c b^{21, 47}_2 ∨ -b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ p_987 ∨ -b^{21, 48}_1 c b^{21, 47}_2 ∨ -b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ p_987 ∨ b^{21, 48}_0 c in DIMACS: 13871 -13872 13873 987 -13874 0 13871 -13872 13873 987 -13875 0 13871 -13872 13873 987 13876 0 c 1-1 --> 0 c (-b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ b^{21, 47}_0 ∧ -p_987) -> (-b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ -b^{21, 48}_0) c in CNF: c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ p_987 ∨ -b^{21, 48}_2 c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ p_987 ∨ -b^{21, 48}_1 c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ p_987 ∨ -b^{21, 48}_0 c in DIMACS: 13871 13872 -13873 987 -13874 0 13871 13872 -13873 987 -13875 0 13871 13872 -13873 987 -13876 0 c 0-1 --> -1 c (-b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ -b^{21, 47}_0 ∧ -p_987) -> ( b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ b^{21, 48}_0) c in CNF: c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ p_987 ∨ b^{21, 48}_2 c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ p_987 ∨ -b^{21, 48}_1 c b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ p_987 ∨ b^{21, 48}_0 c in DIMACS: 13871 13872 13873 987 13874 0 13871 13872 13873 987 -13875 0 13871 13872 13873 987 13876 0 c -1-1 --> -2 c ( b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ b^{21, 47}_0 ∧ -p_987) -> ( b^{21, 48}_2 ∧ b^{21, 48}_1 ∧ -b^{21, 48}_0) c in CNF: c -b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ p_987 ∨ b^{21, 48}_2 c -b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ p_987 ∨ b^{21, 48}_1 c -b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ p_987 ∨ -b^{21, 48}_0 c in DIMACS: -13871 13872 -13873 987 13874 0 -13871 13872 -13873 987 13875 0 -13871 13872 -13873 987 -13876 0 c -2-1 --> break c ( b^{21, 47}_2 ∧ b^{21, 47}_1 ∧ -b^{21, 47}_0 ∧ -p_987) -> break c in CNF: c -b^{21, 47}_2 ∨ -b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ p_987 ∨ break c in DIMACS: -13871 -13872 13873 987 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 47}_2 ∧ -b^{21, 47}_1 ∧ -b^{21, 47}_0 ∧ true) c in CNF: c -b^{21, 47}_2 ∨ b^{21, 47}_1 ∨ b^{21, 47}_0 ∨ false c in DIMACS: -13871 13872 13873 0 c 3 does not represent an automaton state. c -(-b^{21, 47}_2 ∧ b^{21, 47}_1 ∧ b^{21, 47}_0 ∧ true) c in CNF: c b^{21, 47}_2 ∨ -b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ false c in DIMACS: 13871 -13872 -13873 0 c -3 does not represent an automaton state. c -( b^{21, 47}_2 ∧ b^{21, 47}_1 ∧ b^{21, 47}_0 ∧ true) c in CNF: c -b^{21, 47}_2 ∨ -b^{21, 47}_1 ∨ -b^{21, 47}_0 ∨ false c in DIMACS: -13871 -13872 -13873 0 c i = 48 c -2+1 --> -1 c ( b^{21, 48}_2 ∧ b^{21, 48}_1 ∧ -b^{21, 48}_0 ∧ p_1008) -> ( b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ b^{21, 49}_0) c in CNF: c -b^{21, 48}_2 ∨ -b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ -p_1008 ∨ b^{21, 49}_2 c -b^{21, 48}_2 ∨ -b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ -p_1008 ∨ -b^{21, 49}_1 c -b^{21, 48}_2 ∨ -b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ -p_1008 ∨ b^{21, 49}_0 c in DIMACS: -13874 -13875 13876 -1008 13877 0 -13874 -13875 13876 -1008 -13878 0 -13874 -13875 13876 -1008 13879 0 c -1+1 --> 0 c ( b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ b^{21, 48}_0 ∧ p_1008) -> (-b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ -b^{21, 49}_0) c in CNF: c -b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ -p_1008 ∨ -b^{21, 49}_2 c -b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ -p_1008 ∨ -b^{21, 49}_1 c -b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ -p_1008 ∨ -b^{21, 49}_0 c in DIMACS: -13874 13875 -13876 -1008 -13877 0 -13874 13875 -13876 -1008 -13878 0 -13874 13875 -13876 -1008 -13879 0 c 0+1 --> 1 c (-b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ -b^{21, 48}_0 ∧ p_1008) -> (-b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ b^{21, 49}_0) c in CNF: c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ -p_1008 ∨ -b^{21, 49}_2 c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ -p_1008 ∨ -b^{21, 49}_1 c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ -p_1008 ∨ b^{21, 49}_0 c in DIMACS: 13874 13875 13876 -1008 -13877 0 13874 13875 13876 -1008 -13878 0 13874 13875 13876 -1008 13879 0 c 1+1 --> 2 c (-b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ b^{21, 48}_0 ∧ p_1008) -> (-b^{21, 49}_2 ∧ b^{21, 49}_1 ∧ -b^{21, 49}_0) c in CNF: c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ -p_1008 ∨ -b^{21, 49}_2 c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ -p_1008 ∨ b^{21, 49}_1 c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ -p_1008 ∨ -b^{21, 49}_0 c in DIMACS: 13874 13875 -13876 -1008 -13877 0 13874 13875 -13876 -1008 13878 0 13874 13875 -13876 -1008 -13879 0 c 2+1 --> break c (-b^{21, 48}_2 ∧ b^{21, 48}_1 ∧ -b^{21, 48}_0 ∧ p_1008) -> break c in CNF: c b^{21, 48}_2 ∨ -b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ -p_1008 ∨ break c in DIMACS: 13874 -13875 13876 -1008 1162 0 c 2-1 --> 1 c (-b^{21, 48}_2 ∧ b^{21, 48}_1 ∧ -b^{21, 48}_0 ∧ -p_1008) -> (-b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ b^{21, 49}_0) c in CNF: c b^{21, 48}_2 ∨ -b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ p_1008 ∨ -b^{21, 49}_2 c b^{21, 48}_2 ∨ -b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ p_1008 ∨ -b^{21, 49}_1 c b^{21, 48}_2 ∨ -b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ p_1008 ∨ b^{21, 49}_0 c in DIMACS: 13874 -13875 13876 1008 -13877 0 13874 -13875 13876 1008 -13878 0 13874 -13875 13876 1008 13879 0 c 1-1 --> 0 c (-b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ b^{21, 48}_0 ∧ -p_1008) -> (-b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ -b^{21, 49}_0) c in CNF: c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ p_1008 ∨ -b^{21, 49}_2 c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ p_1008 ∨ -b^{21, 49}_1 c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ p_1008 ∨ -b^{21, 49}_0 c in DIMACS: 13874 13875 -13876 1008 -13877 0 13874 13875 -13876 1008 -13878 0 13874 13875 -13876 1008 -13879 0 c 0-1 --> -1 c (-b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ -b^{21, 48}_0 ∧ -p_1008) -> ( b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ b^{21, 49}_0) c in CNF: c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ p_1008 ∨ b^{21, 49}_2 c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ p_1008 ∨ -b^{21, 49}_1 c b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ p_1008 ∨ b^{21, 49}_0 c in DIMACS: 13874 13875 13876 1008 13877 0 13874 13875 13876 1008 -13878 0 13874 13875 13876 1008 13879 0 c -1-1 --> -2 c ( b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ b^{21, 48}_0 ∧ -p_1008) -> ( b^{21, 49}_2 ∧ b^{21, 49}_1 ∧ -b^{21, 49}_0) c in CNF: c -b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ p_1008 ∨ b^{21, 49}_2 c -b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ p_1008 ∨ b^{21, 49}_1 c -b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ p_1008 ∨ -b^{21, 49}_0 c in DIMACS: -13874 13875 -13876 1008 13877 0 -13874 13875 -13876 1008 13878 0 -13874 13875 -13876 1008 -13879 0 c -2-1 --> break c ( b^{21, 48}_2 ∧ b^{21, 48}_1 ∧ -b^{21, 48}_0 ∧ -p_1008) -> break c in CNF: c -b^{21, 48}_2 ∨ -b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ p_1008 ∨ break c in DIMACS: -13874 -13875 13876 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 48}_2 ∧ -b^{21, 48}_1 ∧ -b^{21, 48}_0 ∧ true) c in CNF: c -b^{21, 48}_2 ∨ b^{21, 48}_1 ∨ b^{21, 48}_0 ∨ false c in DIMACS: -13874 13875 13876 0 c 3 does not represent an automaton state. c -(-b^{21, 48}_2 ∧ b^{21, 48}_1 ∧ b^{21, 48}_0 ∧ true) c in CNF: c b^{21, 48}_2 ∨ -b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ false c in DIMACS: 13874 -13875 -13876 0 c -3 does not represent an automaton state. c -( b^{21, 48}_2 ∧ b^{21, 48}_1 ∧ b^{21, 48}_0 ∧ true) c in CNF: c -b^{21, 48}_2 ∨ -b^{21, 48}_1 ∨ -b^{21, 48}_0 ∨ false c in DIMACS: -13874 -13875 -13876 0 c i = 49 c -2+1 --> -1 c ( b^{21, 49}_2 ∧ b^{21, 49}_1 ∧ -b^{21, 49}_0 ∧ p_1029) -> ( b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ b^{21, 50}_0) c in CNF: c -b^{21, 49}_2 ∨ -b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ -p_1029 ∨ b^{21, 50}_2 c -b^{21, 49}_2 ∨ -b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ -p_1029 ∨ -b^{21, 50}_1 c -b^{21, 49}_2 ∨ -b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ -p_1029 ∨ b^{21, 50}_0 c in DIMACS: -13877 -13878 13879 -1029 13880 0 -13877 -13878 13879 -1029 -13881 0 -13877 -13878 13879 -1029 13882 0 c -1+1 --> 0 c ( b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ b^{21, 49}_0 ∧ p_1029) -> (-b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ -b^{21, 50}_0) c in CNF: c -b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ -p_1029 ∨ -b^{21, 50}_2 c -b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ -p_1029 ∨ -b^{21, 50}_1 c -b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ -p_1029 ∨ -b^{21, 50}_0 c in DIMACS: -13877 13878 -13879 -1029 -13880 0 -13877 13878 -13879 -1029 -13881 0 -13877 13878 -13879 -1029 -13882 0 c 0+1 --> 1 c (-b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ -b^{21, 49}_0 ∧ p_1029) -> (-b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ b^{21, 50}_0) c in CNF: c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ -p_1029 ∨ -b^{21, 50}_2 c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ -p_1029 ∨ -b^{21, 50}_1 c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ -p_1029 ∨ b^{21, 50}_0 c in DIMACS: 13877 13878 13879 -1029 -13880 0 13877 13878 13879 -1029 -13881 0 13877 13878 13879 -1029 13882 0 c 1+1 --> 2 c (-b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ b^{21, 49}_0 ∧ p_1029) -> (-b^{21, 50}_2 ∧ b^{21, 50}_1 ∧ -b^{21, 50}_0) c in CNF: c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ -p_1029 ∨ -b^{21, 50}_2 c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ -p_1029 ∨ b^{21, 50}_1 c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ -p_1029 ∨ -b^{21, 50}_0 c in DIMACS: 13877 13878 -13879 -1029 -13880 0 13877 13878 -13879 -1029 13881 0 13877 13878 -13879 -1029 -13882 0 c 2+1 --> break c (-b^{21, 49}_2 ∧ b^{21, 49}_1 ∧ -b^{21, 49}_0 ∧ p_1029) -> break c in CNF: c b^{21, 49}_2 ∨ -b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ -p_1029 ∨ break c in DIMACS: 13877 -13878 13879 -1029 1162 0 c 2-1 --> 1 c (-b^{21, 49}_2 ∧ b^{21, 49}_1 ∧ -b^{21, 49}_0 ∧ -p_1029) -> (-b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ b^{21, 50}_0) c in CNF: c b^{21, 49}_2 ∨ -b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ p_1029 ∨ -b^{21, 50}_2 c b^{21, 49}_2 ∨ -b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ p_1029 ∨ -b^{21, 50}_1 c b^{21, 49}_2 ∨ -b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ p_1029 ∨ b^{21, 50}_0 c in DIMACS: 13877 -13878 13879 1029 -13880 0 13877 -13878 13879 1029 -13881 0 13877 -13878 13879 1029 13882 0 c 1-1 --> 0 c (-b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ b^{21, 49}_0 ∧ -p_1029) -> (-b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ -b^{21, 50}_0) c in CNF: c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ p_1029 ∨ -b^{21, 50}_2 c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ p_1029 ∨ -b^{21, 50}_1 c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ p_1029 ∨ -b^{21, 50}_0 c in DIMACS: 13877 13878 -13879 1029 -13880 0 13877 13878 -13879 1029 -13881 0 13877 13878 -13879 1029 -13882 0 c 0-1 --> -1 c (-b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ -b^{21, 49}_0 ∧ -p_1029) -> ( b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ b^{21, 50}_0) c in CNF: c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ p_1029 ∨ b^{21, 50}_2 c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ p_1029 ∨ -b^{21, 50}_1 c b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ p_1029 ∨ b^{21, 50}_0 c in DIMACS: 13877 13878 13879 1029 13880 0 13877 13878 13879 1029 -13881 0 13877 13878 13879 1029 13882 0 c -1-1 --> -2 c ( b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ b^{21, 49}_0 ∧ -p_1029) -> ( b^{21, 50}_2 ∧ b^{21, 50}_1 ∧ -b^{21, 50}_0) c in CNF: c -b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ p_1029 ∨ b^{21, 50}_2 c -b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ p_1029 ∨ b^{21, 50}_1 c -b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ p_1029 ∨ -b^{21, 50}_0 c in DIMACS: -13877 13878 -13879 1029 13880 0 -13877 13878 -13879 1029 13881 0 -13877 13878 -13879 1029 -13882 0 c -2-1 --> break c ( b^{21, 49}_2 ∧ b^{21, 49}_1 ∧ -b^{21, 49}_0 ∧ -p_1029) -> break c in CNF: c -b^{21, 49}_2 ∨ -b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ p_1029 ∨ break c in DIMACS: -13877 -13878 13879 1029 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 49}_2 ∧ -b^{21, 49}_1 ∧ -b^{21, 49}_0 ∧ true) c in CNF: c -b^{21, 49}_2 ∨ b^{21, 49}_1 ∨ b^{21, 49}_0 ∨ false c in DIMACS: -13877 13878 13879 0 c 3 does not represent an automaton state. c -(-b^{21, 49}_2 ∧ b^{21, 49}_1 ∧ b^{21, 49}_0 ∧ true) c in CNF: c b^{21, 49}_2 ∨ -b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ false c in DIMACS: 13877 -13878 -13879 0 c -3 does not represent an automaton state. c -( b^{21, 49}_2 ∧ b^{21, 49}_1 ∧ b^{21, 49}_0 ∧ true) c in CNF: c -b^{21, 49}_2 ∨ -b^{21, 49}_1 ∨ -b^{21, 49}_0 ∨ false c in DIMACS: -13877 -13878 -13879 0 c i = 50 c -2+1 --> -1 c ( b^{21, 50}_2 ∧ b^{21, 50}_1 ∧ -b^{21, 50}_0 ∧ p_1050) -> ( b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ b^{21, 51}_0) c in CNF: c -b^{21, 50}_2 ∨ -b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ -p_1050 ∨ b^{21, 51}_2 c -b^{21, 50}_2 ∨ -b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ -p_1050 ∨ -b^{21, 51}_1 c -b^{21, 50}_2 ∨ -b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ -p_1050 ∨ b^{21, 51}_0 c in DIMACS: -13880 -13881 13882 -1050 13883 0 -13880 -13881 13882 -1050 -13884 0 -13880 -13881 13882 -1050 13885 0 c -1+1 --> 0 c ( b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ b^{21, 50}_0 ∧ p_1050) -> (-b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ -b^{21, 51}_0) c in CNF: c -b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ -p_1050 ∨ -b^{21, 51}_2 c -b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ -p_1050 ∨ -b^{21, 51}_1 c -b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ -p_1050 ∨ -b^{21, 51}_0 c in DIMACS: -13880 13881 -13882 -1050 -13883 0 -13880 13881 -13882 -1050 -13884 0 -13880 13881 -13882 -1050 -13885 0 c 0+1 --> 1 c (-b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ -b^{21, 50}_0 ∧ p_1050) -> (-b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ b^{21, 51}_0) c in CNF: c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ -p_1050 ∨ -b^{21, 51}_2 c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ -p_1050 ∨ -b^{21, 51}_1 c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ -p_1050 ∨ b^{21, 51}_0 c in DIMACS: 13880 13881 13882 -1050 -13883 0 13880 13881 13882 -1050 -13884 0 13880 13881 13882 -1050 13885 0 c 1+1 --> 2 c (-b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ b^{21, 50}_0 ∧ p_1050) -> (-b^{21, 51}_2 ∧ b^{21, 51}_1 ∧ -b^{21, 51}_0) c in CNF: c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ -p_1050 ∨ -b^{21, 51}_2 c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ -p_1050 ∨ b^{21, 51}_1 c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ -p_1050 ∨ -b^{21, 51}_0 c in DIMACS: 13880 13881 -13882 -1050 -13883 0 13880 13881 -13882 -1050 13884 0 13880 13881 -13882 -1050 -13885 0 c 2+1 --> break c (-b^{21, 50}_2 ∧ b^{21, 50}_1 ∧ -b^{21, 50}_0 ∧ p_1050) -> break c in CNF: c b^{21, 50}_2 ∨ -b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ -p_1050 ∨ break c in DIMACS: 13880 -13881 13882 -1050 1162 0 c 2-1 --> 1 c (-b^{21, 50}_2 ∧ b^{21, 50}_1 ∧ -b^{21, 50}_0 ∧ -p_1050) -> (-b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ b^{21, 51}_0) c in CNF: c b^{21, 50}_2 ∨ -b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ p_1050 ∨ -b^{21, 51}_2 c b^{21, 50}_2 ∨ -b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ p_1050 ∨ -b^{21, 51}_1 c b^{21, 50}_2 ∨ -b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ p_1050 ∨ b^{21, 51}_0 c in DIMACS: 13880 -13881 13882 1050 -13883 0 13880 -13881 13882 1050 -13884 0 13880 -13881 13882 1050 13885 0 c 1-1 --> 0 c (-b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ b^{21, 50}_0 ∧ -p_1050) -> (-b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ -b^{21, 51}_0) c in CNF: c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ p_1050 ∨ -b^{21, 51}_2 c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ p_1050 ∨ -b^{21, 51}_1 c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ p_1050 ∨ -b^{21, 51}_0 c in DIMACS: 13880 13881 -13882 1050 -13883 0 13880 13881 -13882 1050 -13884 0 13880 13881 -13882 1050 -13885 0 c 0-1 --> -1 c (-b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ -b^{21, 50}_0 ∧ -p_1050) -> ( b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ b^{21, 51}_0) c in CNF: c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ p_1050 ∨ b^{21, 51}_2 c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ p_1050 ∨ -b^{21, 51}_1 c b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ p_1050 ∨ b^{21, 51}_0 c in DIMACS: 13880 13881 13882 1050 13883 0 13880 13881 13882 1050 -13884 0 13880 13881 13882 1050 13885 0 c -1-1 --> -2 c ( b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ b^{21, 50}_0 ∧ -p_1050) -> ( b^{21, 51}_2 ∧ b^{21, 51}_1 ∧ -b^{21, 51}_0) c in CNF: c -b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ p_1050 ∨ b^{21, 51}_2 c -b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ p_1050 ∨ b^{21, 51}_1 c -b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ p_1050 ∨ -b^{21, 51}_0 c in DIMACS: -13880 13881 -13882 1050 13883 0 -13880 13881 -13882 1050 13884 0 -13880 13881 -13882 1050 -13885 0 c -2-1 --> break c ( b^{21, 50}_2 ∧ b^{21, 50}_1 ∧ -b^{21, 50}_0 ∧ -p_1050) -> break c in CNF: c -b^{21, 50}_2 ∨ -b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ p_1050 ∨ break c in DIMACS: -13880 -13881 13882 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 50}_2 ∧ -b^{21, 50}_1 ∧ -b^{21, 50}_0 ∧ true) c in CNF: c -b^{21, 50}_2 ∨ b^{21, 50}_1 ∨ b^{21, 50}_0 ∨ false c in DIMACS: -13880 13881 13882 0 c 3 does not represent an automaton state. c -(-b^{21, 50}_2 ∧ b^{21, 50}_1 ∧ b^{21, 50}_0 ∧ true) c in CNF: c b^{21, 50}_2 ∨ -b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ false c in DIMACS: 13880 -13881 -13882 0 c -3 does not represent an automaton state. c -( b^{21, 50}_2 ∧ b^{21, 50}_1 ∧ b^{21, 50}_0 ∧ true) c in CNF: c -b^{21, 50}_2 ∨ -b^{21, 50}_1 ∨ -b^{21, 50}_0 ∨ false c in DIMACS: -13880 -13881 -13882 0 c i = 51 c -2+1 --> -1 c ( b^{21, 51}_2 ∧ b^{21, 51}_1 ∧ -b^{21, 51}_0 ∧ p_1071) -> ( b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ b^{21, 52}_0) c in CNF: c -b^{21, 51}_2 ∨ -b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ -p_1071 ∨ b^{21, 52}_2 c -b^{21, 51}_2 ∨ -b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ -p_1071 ∨ -b^{21, 52}_1 c -b^{21, 51}_2 ∨ -b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ -p_1071 ∨ b^{21, 52}_0 c in DIMACS: -13883 -13884 13885 -1071 13886 0 -13883 -13884 13885 -1071 -13887 0 -13883 -13884 13885 -1071 13888 0 c -1+1 --> 0 c ( b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ b^{21, 51}_0 ∧ p_1071) -> (-b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ -b^{21, 52}_0) c in CNF: c -b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ -p_1071 ∨ -b^{21, 52}_2 c -b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ -p_1071 ∨ -b^{21, 52}_1 c -b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ -p_1071 ∨ -b^{21, 52}_0 c in DIMACS: -13883 13884 -13885 -1071 -13886 0 -13883 13884 -13885 -1071 -13887 0 -13883 13884 -13885 -1071 -13888 0 c 0+1 --> 1 c (-b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ -b^{21, 51}_0 ∧ p_1071) -> (-b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ b^{21, 52}_0) c in CNF: c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ -p_1071 ∨ -b^{21, 52}_2 c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ -p_1071 ∨ -b^{21, 52}_1 c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ -p_1071 ∨ b^{21, 52}_0 c in DIMACS: 13883 13884 13885 -1071 -13886 0 13883 13884 13885 -1071 -13887 0 13883 13884 13885 -1071 13888 0 c 1+1 --> 2 c (-b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ b^{21, 51}_0 ∧ p_1071) -> (-b^{21, 52}_2 ∧ b^{21, 52}_1 ∧ -b^{21, 52}_0) c in CNF: c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ -p_1071 ∨ -b^{21, 52}_2 c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ -p_1071 ∨ b^{21, 52}_1 c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ -p_1071 ∨ -b^{21, 52}_0 c in DIMACS: 13883 13884 -13885 -1071 -13886 0 13883 13884 -13885 -1071 13887 0 13883 13884 -13885 -1071 -13888 0 c 2+1 --> break c (-b^{21, 51}_2 ∧ b^{21, 51}_1 ∧ -b^{21, 51}_0 ∧ p_1071) -> break c in CNF: c b^{21, 51}_2 ∨ -b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ -p_1071 ∨ break c in DIMACS: 13883 -13884 13885 -1071 1162 0 c 2-1 --> 1 c (-b^{21, 51}_2 ∧ b^{21, 51}_1 ∧ -b^{21, 51}_0 ∧ -p_1071) -> (-b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ b^{21, 52}_0) c in CNF: c b^{21, 51}_2 ∨ -b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ p_1071 ∨ -b^{21, 52}_2 c b^{21, 51}_2 ∨ -b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ p_1071 ∨ -b^{21, 52}_1 c b^{21, 51}_2 ∨ -b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ p_1071 ∨ b^{21, 52}_0 c in DIMACS: 13883 -13884 13885 1071 -13886 0 13883 -13884 13885 1071 -13887 0 13883 -13884 13885 1071 13888 0 c 1-1 --> 0 c (-b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ b^{21, 51}_0 ∧ -p_1071) -> (-b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ -b^{21, 52}_0) c in CNF: c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ p_1071 ∨ -b^{21, 52}_2 c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ p_1071 ∨ -b^{21, 52}_1 c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ p_1071 ∨ -b^{21, 52}_0 c in DIMACS: 13883 13884 -13885 1071 -13886 0 13883 13884 -13885 1071 -13887 0 13883 13884 -13885 1071 -13888 0 c 0-1 --> -1 c (-b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ -b^{21, 51}_0 ∧ -p_1071) -> ( b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ b^{21, 52}_0) c in CNF: c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ p_1071 ∨ b^{21, 52}_2 c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ p_1071 ∨ -b^{21, 52}_1 c b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ p_1071 ∨ b^{21, 52}_0 c in DIMACS: 13883 13884 13885 1071 13886 0 13883 13884 13885 1071 -13887 0 13883 13884 13885 1071 13888 0 c -1-1 --> -2 c ( b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ b^{21, 51}_0 ∧ -p_1071) -> ( b^{21, 52}_2 ∧ b^{21, 52}_1 ∧ -b^{21, 52}_0) c in CNF: c -b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ p_1071 ∨ b^{21, 52}_2 c -b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ p_1071 ∨ b^{21, 52}_1 c -b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ p_1071 ∨ -b^{21, 52}_0 c in DIMACS: -13883 13884 -13885 1071 13886 0 -13883 13884 -13885 1071 13887 0 -13883 13884 -13885 1071 -13888 0 c -2-1 --> break c ( b^{21, 51}_2 ∧ b^{21, 51}_1 ∧ -b^{21, 51}_0 ∧ -p_1071) -> break c in CNF: c -b^{21, 51}_2 ∨ -b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ p_1071 ∨ break c in DIMACS: -13883 -13884 13885 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 51}_2 ∧ -b^{21, 51}_1 ∧ -b^{21, 51}_0 ∧ true) c in CNF: c -b^{21, 51}_2 ∨ b^{21, 51}_1 ∨ b^{21, 51}_0 ∨ false c in DIMACS: -13883 13884 13885 0 c 3 does not represent an automaton state. c -(-b^{21, 51}_2 ∧ b^{21, 51}_1 ∧ b^{21, 51}_0 ∧ true) c in CNF: c b^{21, 51}_2 ∨ -b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ false c in DIMACS: 13883 -13884 -13885 0 c -3 does not represent an automaton state. c -( b^{21, 51}_2 ∧ b^{21, 51}_1 ∧ b^{21, 51}_0 ∧ true) c in CNF: c -b^{21, 51}_2 ∨ -b^{21, 51}_1 ∨ -b^{21, 51}_0 ∨ false c in DIMACS: -13883 -13884 -13885 0 c i = 52 c -2+1 --> -1 c ( b^{21, 52}_2 ∧ b^{21, 52}_1 ∧ -b^{21, 52}_0 ∧ p_1092) -> ( b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ b^{21, 53}_0) c in CNF: c -b^{21, 52}_2 ∨ -b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ -p_1092 ∨ b^{21, 53}_2 c -b^{21, 52}_2 ∨ -b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ -p_1092 ∨ -b^{21, 53}_1 c -b^{21, 52}_2 ∨ -b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ -p_1092 ∨ b^{21, 53}_0 c in DIMACS: -13886 -13887 13888 -1092 13889 0 -13886 -13887 13888 -1092 -13890 0 -13886 -13887 13888 -1092 13891 0 c -1+1 --> 0 c ( b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ b^{21, 52}_0 ∧ p_1092) -> (-b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ -b^{21, 53}_0) c in CNF: c -b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ -p_1092 ∨ -b^{21, 53}_2 c -b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ -p_1092 ∨ -b^{21, 53}_1 c -b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ -p_1092 ∨ -b^{21, 53}_0 c in DIMACS: -13886 13887 -13888 -1092 -13889 0 -13886 13887 -13888 -1092 -13890 0 -13886 13887 -13888 -1092 -13891 0 c 0+1 --> 1 c (-b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ -b^{21, 52}_0 ∧ p_1092) -> (-b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ b^{21, 53}_0) c in CNF: c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ -p_1092 ∨ -b^{21, 53}_2 c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ -p_1092 ∨ -b^{21, 53}_1 c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ -p_1092 ∨ b^{21, 53}_0 c in DIMACS: 13886 13887 13888 -1092 -13889 0 13886 13887 13888 -1092 -13890 0 13886 13887 13888 -1092 13891 0 c 1+1 --> 2 c (-b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ b^{21, 52}_0 ∧ p_1092) -> (-b^{21, 53}_2 ∧ b^{21, 53}_1 ∧ -b^{21, 53}_0) c in CNF: c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ -p_1092 ∨ -b^{21, 53}_2 c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ -p_1092 ∨ b^{21, 53}_1 c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ -p_1092 ∨ -b^{21, 53}_0 c in DIMACS: 13886 13887 -13888 -1092 -13889 0 13886 13887 -13888 -1092 13890 0 13886 13887 -13888 -1092 -13891 0 c 2+1 --> break c (-b^{21, 52}_2 ∧ b^{21, 52}_1 ∧ -b^{21, 52}_0 ∧ p_1092) -> break c in CNF: c b^{21, 52}_2 ∨ -b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ -p_1092 ∨ break c in DIMACS: 13886 -13887 13888 -1092 1162 0 c 2-1 --> 1 c (-b^{21, 52}_2 ∧ b^{21, 52}_1 ∧ -b^{21, 52}_0 ∧ -p_1092) -> (-b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ b^{21, 53}_0) c in CNF: c b^{21, 52}_2 ∨ -b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ p_1092 ∨ -b^{21, 53}_2 c b^{21, 52}_2 ∨ -b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ p_1092 ∨ -b^{21, 53}_1 c b^{21, 52}_2 ∨ -b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ p_1092 ∨ b^{21, 53}_0 c in DIMACS: 13886 -13887 13888 1092 -13889 0 13886 -13887 13888 1092 -13890 0 13886 -13887 13888 1092 13891 0 c 1-1 --> 0 c (-b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ b^{21, 52}_0 ∧ -p_1092) -> (-b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ -b^{21, 53}_0) c in CNF: c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ p_1092 ∨ -b^{21, 53}_2 c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ p_1092 ∨ -b^{21, 53}_1 c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ p_1092 ∨ -b^{21, 53}_0 c in DIMACS: 13886 13887 -13888 1092 -13889 0 13886 13887 -13888 1092 -13890 0 13886 13887 -13888 1092 -13891 0 c 0-1 --> -1 c (-b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ -b^{21, 52}_0 ∧ -p_1092) -> ( b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ b^{21, 53}_0) c in CNF: c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ p_1092 ∨ b^{21, 53}_2 c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ p_1092 ∨ -b^{21, 53}_1 c b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ p_1092 ∨ b^{21, 53}_0 c in DIMACS: 13886 13887 13888 1092 13889 0 13886 13887 13888 1092 -13890 0 13886 13887 13888 1092 13891 0 c -1-1 --> -2 c ( b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ b^{21, 52}_0 ∧ -p_1092) -> ( b^{21, 53}_2 ∧ b^{21, 53}_1 ∧ -b^{21, 53}_0) c in CNF: c -b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ p_1092 ∨ b^{21, 53}_2 c -b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ p_1092 ∨ b^{21, 53}_1 c -b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ p_1092 ∨ -b^{21, 53}_0 c in DIMACS: -13886 13887 -13888 1092 13889 0 -13886 13887 -13888 1092 13890 0 -13886 13887 -13888 1092 -13891 0 c -2-1 --> break c ( b^{21, 52}_2 ∧ b^{21, 52}_1 ∧ -b^{21, 52}_0 ∧ -p_1092) -> break c in CNF: c -b^{21, 52}_2 ∨ -b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ p_1092 ∨ break c in DIMACS: -13886 -13887 13888 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 52}_2 ∧ -b^{21, 52}_1 ∧ -b^{21, 52}_0 ∧ true) c in CNF: c -b^{21, 52}_2 ∨ b^{21, 52}_1 ∨ b^{21, 52}_0 ∨ false c in DIMACS: -13886 13887 13888 0 c 3 does not represent an automaton state. c -(-b^{21, 52}_2 ∧ b^{21, 52}_1 ∧ b^{21, 52}_0 ∧ true) c in CNF: c b^{21, 52}_2 ∨ -b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ false c in DIMACS: 13886 -13887 -13888 0 c -3 does not represent an automaton state. c -( b^{21, 52}_2 ∧ b^{21, 52}_1 ∧ b^{21, 52}_0 ∧ true) c in CNF: c -b^{21, 52}_2 ∨ -b^{21, 52}_1 ∨ -b^{21, 52}_0 ∨ false c in DIMACS: -13886 -13887 -13888 0 c i = 53 c -2+1 --> -1 c ( b^{21, 53}_2 ∧ b^{21, 53}_1 ∧ -b^{21, 53}_0 ∧ p_1113) -> ( b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ b^{21, 54}_0) c in CNF: c -b^{21, 53}_2 ∨ -b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ -p_1113 ∨ b^{21, 54}_2 c -b^{21, 53}_2 ∨ -b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ -p_1113 ∨ -b^{21, 54}_1 c -b^{21, 53}_2 ∨ -b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ -p_1113 ∨ b^{21, 54}_0 c in DIMACS: -13889 -13890 13891 -1113 13892 0 -13889 -13890 13891 -1113 -13893 0 -13889 -13890 13891 -1113 13894 0 c -1+1 --> 0 c ( b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ b^{21, 53}_0 ∧ p_1113) -> (-b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ -b^{21, 54}_0) c in CNF: c -b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ -p_1113 ∨ -b^{21, 54}_2 c -b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ -p_1113 ∨ -b^{21, 54}_1 c -b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ -p_1113 ∨ -b^{21, 54}_0 c in DIMACS: -13889 13890 -13891 -1113 -13892 0 -13889 13890 -13891 -1113 -13893 0 -13889 13890 -13891 -1113 -13894 0 c 0+1 --> 1 c (-b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ -b^{21, 53}_0 ∧ p_1113) -> (-b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ b^{21, 54}_0) c in CNF: c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ -p_1113 ∨ -b^{21, 54}_2 c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ -p_1113 ∨ -b^{21, 54}_1 c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ -p_1113 ∨ b^{21, 54}_0 c in DIMACS: 13889 13890 13891 -1113 -13892 0 13889 13890 13891 -1113 -13893 0 13889 13890 13891 -1113 13894 0 c 1+1 --> 2 c (-b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ b^{21, 53}_0 ∧ p_1113) -> (-b^{21, 54}_2 ∧ b^{21, 54}_1 ∧ -b^{21, 54}_0) c in CNF: c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ -p_1113 ∨ -b^{21, 54}_2 c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ -p_1113 ∨ b^{21, 54}_1 c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ -p_1113 ∨ -b^{21, 54}_0 c in DIMACS: 13889 13890 -13891 -1113 -13892 0 13889 13890 -13891 -1113 13893 0 13889 13890 -13891 -1113 -13894 0 c 2+1 --> break c (-b^{21, 53}_2 ∧ b^{21, 53}_1 ∧ -b^{21, 53}_0 ∧ p_1113) -> break c in CNF: c b^{21, 53}_2 ∨ -b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ -p_1113 ∨ break c in DIMACS: 13889 -13890 13891 -1113 1162 0 c 2-1 --> 1 c (-b^{21, 53}_2 ∧ b^{21, 53}_1 ∧ -b^{21, 53}_0 ∧ -p_1113) -> (-b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ b^{21, 54}_0) c in CNF: c b^{21, 53}_2 ∨ -b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ p_1113 ∨ -b^{21, 54}_2 c b^{21, 53}_2 ∨ -b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ p_1113 ∨ -b^{21, 54}_1 c b^{21, 53}_2 ∨ -b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ p_1113 ∨ b^{21, 54}_0 c in DIMACS: 13889 -13890 13891 1113 -13892 0 13889 -13890 13891 1113 -13893 0 13889 -13890 13891 1113 13894 0 c 1-1 --> 0 c (-b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ b^{21, 53}_0 ∧ -p_1113) -> (-b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ -b^{21, 54}_0) c in CNF: c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ p_1113 ∨ -b^{21, 54}_2 c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ p_1113 ∨ -b^{21, 54}_1 c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ p_1113 ∨ -b^{21, 54}_0 c in DIMACS: 13889 13890 -13891 1113 -13892 0 13889 13890 -13891 1113 -13893 0 13889 13890 -13891 1113 -13894 0 c 0-1 --> -1 c (-b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ -b^{21, 53}_0 ∧ -p_1113) -> ( b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ b^{21, 54}_0) c in CNF: c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ p_1113 ∨ b^{21, 54}_2 c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ p_1113 ∨ -b^{21, 54}_1 c b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ p_1113 ∨ b^{21, 54}_0 c in DIMACS: 13889 13890 13891 1113 13892 0 13889 13890 13891 1113 -13893 0 13889 13890 13891 1113 13894 0 c -1-1 --> -2 c ( b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ b^{21, 53}_0 ∧ -p_1113) -> ( b^{21, 54}_2 ∧ b^{21, 54}_1 ∧ -b^{21, 54}_0) c in CNF: c -b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ p_1113 ∨ b^{21, 54}_2 c -b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ p_1113 ∨ b^{21, 54}_1 c -b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ p_1113 ∨ -b^{21, 54}_0 c in DIMACS: -13889 13890 -13891 1113 13892 0 -13889 13890 -13891 1113 13893 0 -13889 13890 -13891 1113 -13894 0 c -2-1 --> break c ( b^{21, 53}_2 ∧ b^{21, 53}_1 ∧ -b^{21, 53}_0 ∧ -p_1113) -> break c in CNF: c -b^{21, 53}_2 ∨ -b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ p_1113 ∨ break c in DIMACS: -13889 -13890 13891 1113 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 53}_2 ∧ -b^{21, 53}_1 ∧ -b^{21, 53}_0 ∧ true) c in CNF: c -b^{21, 53}_2 ∨ b^{21, 53}_1 ∨ b^{21, 53}_0 ∨ false c in DIMACS: -13889 13890 13891 0 c 3 does not represent an automaton state. c -(-b^{21, 53}_2 ∧ b^{21, 53}_1 ∧ b^{21, 53}_0 ∧ true) c in CNF: c b^{21, 53}_2 ∨ -b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ false c in DIMACS: 13889 -13890 -13891 0 c -3 does not represent an automaton state. c -( b^{21, 53}_2 ∧ b^{21, 53}_1 ∧ b^{21, 53}_0 ∧ true) c in CNF: c -b^{21, 53}_2 ∨ -b^{21, 53}_1 ∨ -b^{21, 53}_0 ∨ false c in DIMACS: -13889 -13890 -13891 0 c i = 54 c -2+1 --> -1 c ( b^{21, 54}_2 ∧ b^{21, 54}_1 ∧ -b^{21, 54}_0 ∧ p_1134) -> ( b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ b^{21, 55}_0) c in CNF: c -b^{21, 54}_2 ∨ -b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ -p_1134 ∨ b^{21, 55}_2 c -b^{21, 54}_2 ∨ -b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ -p_1134 ∨ -b^{21, 55}_1 c -b^{21, 54}_2 ∨ -b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ -p_1134 ∨ b^{21, 55}_0 c in DIMACS: -13892 -13893 13894 -1134 13895 0 -13892 -13893 13894 -1134 -13896 0 -13892 -13893 13894 -1134 13897 0 c -1+1 --> 0 c ( b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ b^{21, 54}_0 ∧ p_1134) -> (-b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ -b^{21, 55}_0) c in CNF: c -b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ -p_1134 ∨ -b^{21, 55}_2 c -b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ -p_1134 ∨ -b^{21, 55}_1 c -b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ -p_1134 ∨ -b^{21, 55}_0 c in DIMACS: -13892 13893 -13894 -1134 -13895 0 -13892 13893 -13894 -1134 -13896 0 -13892 13893 -13894 -1134 -13897 0 c 0+1 --> 1 c (-b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ -b^{21, 54}_0 ∧ p_1134) -> (-b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ b^{21, 55}_0) c in CNF: c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ -p_1134 ∨ -b^{21, 55}_2 c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ -p_1134 ∨ -b^{21, 55}_1 c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ -p_1134 ∨ b^{21, 55}_0 c in DIMACS: 13892 13893 13894 -1134 -13895 0 13892 13893 13894 -1134 -13896 0 13892 13893 13894 -1134 13897 0 c 1+1 --> 2 c (-b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ b^{21, 54}_0 ∧ p_1134) -> (-b^{21, 55}_2 ∧ b^{21, 55}_1 ∧ -b^{21, 55}_0) c in CNF: c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ -p_1134 ∨ -b^{21, 55}_2 c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ -p_1134 ∨ b^{21, 55}_1 c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ -p_1134 ∨ -b^{21, 55}_0 c in DIMACS: 13892 13893 -13894 -1134 -13895 0 13892 13893 -13894 -1134 13896 0 13892 13893 -13894 -1134 -13897 0 c 2+1 --> break c (-b^{21, 54}_2 ∧ b^{21, 54}_1 ∧ -b^{21, 54}_0 ∧ p_1134) -> break c in CNF: c b^{21, 54}_2 ∨ -b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ -p_1134 ∨ break c in DIMACS: 13892 -13893 13894 -1134 1162 0 c 2-1 --> 1 c (-b^{21, 54}_2 ∧ b^{21, 54}_1 ∧ -b^{21, 54}_0 ∧ -p_1134) -> (-b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ b^{21, 55}_0) c in CNF: c b^{21, 54}_2 ∨ -b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ p_1134 ∨ -b^{21, 55}_2 c b^{21, 54}_2 ∨ -b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ p_1134 ∨ -b^{21, 55}_1 c b^{21, 54}_2 ∨ -b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ p_1134 ∨ b^{21, 55}_0 c in DIMACS: 13892 -13893 13894 1134 -13895 0 13892 -13893 13894 1134 -13896 0 13892 -13893 13894 1134 13897 0 c 1-1 --> 0 c (-b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ b^{21, 54}_0 ∧ -p_1134) -> (-b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ -b^{21, 55}_0) c in CNF: c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ p_1134 ∨ -b^{21, 55}_2 c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ p_1134 ∨ -b^{21, 55}_1 c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ p_1134 ∨ -b^{21, 55}_0 c in DIMACS: 13892 13893 -13894 1134 -13895 0 13892 13893 -13894 1134 -13896 0 13892 13893 -13894 1134 -13897 0 c 0-1 --> -1 c (-b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ -b^{21, 54}_0 ∧ -p_1134) -> ( b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ b^{21, 55}_0) c in CNF: c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ p_1134 ∨ b^{21, 55}_2 c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ p_1134 ∨ -b^{21, 55}_1 c b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ p_1134 ∨ b^{21, 55}_0 c in DIMACS: 13892 13893 13894 1134 13895 0 13892 13893 13894 1134 -13896 0 13892 13893 13894 1134 13897 0 c -1-1 --> -2 c ( b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ b^{21, 54}_0 ∧ -p_1134) -> ( b^{21, 55}_2 ∧ b^{21, 55}_1 ∧ -b^{21, 55}_0) c in CNF: c -b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ p_1134 ∨ b^{21, 55}_2 c -b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ p_1134 ∨ b^{21, 55}_1 c -b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ p_1134 ∨ -b^{21, 55}_0 c in DIMACS: -13892 13893 -13894 1134 13895 0 -13892 13893 -13894 1134 13896 0 -13892 13893 -13894 1134 -13897 0 c -2-1 --> break c ( b^{21, 54}_2 ∧ b^{21, 54}_1 ∧ -b^{21, 54}_0 ∧ -p_1134) -> break c in CNF: c -b^{21, 54}_2 ∨ -b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ p_1134 ∨ break c in DIMACS: -13892 -13893 13894 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 54}_2 ∧ -b^{21, 54}_1 ∧ -b^{21, 54}_0 ∧ true) c in CNF: c -b^{21, 54}_2 ∨ b^{21, 54}_1 ∨ b^{21, 54}_0 ∨ false c in DIMACS: -13892 13893 13894 0 c 3 does not represent an automaton state. c -(-b^{21, 54}_2 ∧ b^{21, 54}_1 ∧ b^{21, 54}_0 ∧ true) c in CNF: c b^{21, 54}_2 ∨ -b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ false c in DIMACS: 13892 -13893 -13894 0 c -3 does not represent an automaton state. c -( b^{21, 54}_2 ∧ b^{21, 54}_1 ∧ b^{21, 54}_0 ∧ true) c in CNF: c -b^{21, 54}_2 ∨ -b^{21, 54}_1 ∨ -b^{21, 54}_0 ∨ false c in DIMACS: -13892 -13893 -13894 0 c i = 55 c -2+1 --> -1 c ( b^{21, 55}_2 ∧ b^{21, 55}_1 ∧ -b^{21, 55}_0 ∧ p_1155) -> ( b^{21, 56}_2 ∧ -b^{21, 56}_1 ∧ b^{21, 56}_0) c in CNF: c -b^{21, 55}_2 ∨ -b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ -p_1155 ∨ b^{21, 56}_2 c -b^{21, 55}_2 ∨ -b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ -p_1155 ∨ -b^{21, 56}_1 c -b^{21, 55}_2 ∨ -b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ -p_1155 ∨ b^{21, 56}_0 c in DIMACS: -13895 -13896 13897 -1155 13898 0 -13895 -13896 13897 -1155 -13899 0 -13895 -13896 13897 -1155 13900 0 c -1+1 --> 0 c ( b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ b^{21, 55}_0 ∧ p_1155) -> (-b^{21, 56}_2 ∧ -b^{21, 56}_1 ∧ -b^{21, 56}_0) c in CNF: c -b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ -p_1155 ∨ -b^{21, 56}_2 c -b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ -p_1155 ∨ -b^{21, 56}_1 c -b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ -p_1155 ∨ -b^{21, 56}_0 c in DIMACS: -13895 13896 -13897 -1155 -13898 0 -13895 13896 -13897 -1155 -13899 0 -13895 13896 -13897 -1155 -13900 0 c 0+1 --> 1 c (-b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ -b^{21, 55}_0 ∧ p_1155) -> (-b^{21, 56}_2 ∧ -b^{21, 56}_1 ∧ b^{21, 56}_0) c in CNF: c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ -p_1155 ∨ -b^{21, 56}_2 c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ -p_1155 ∨ -b^{21, 56}_1 c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ -p_1155 ∨ b^{21, 56}_0 c in DIMACS: 13895 13896 13897 -1155 -13898 0 13895 13896 13897 -1155 -13899 0 13895 13896 13897 -1155 13900 0 c 1+1 --> 2 c (-b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ b^{21, 55}_0 ∧ p_1155) -> (-b^{21, 56}_2 ∧ b^{21, 56}_1 ∧ -b^{21, 56}_0) c in CNF: c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ -p_1155 ∨ -b^{21, 56}_2 c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ -p_1155 ∨ b^{21, 56}_1 c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ -p_1155 ∨ -b^{21, 56}_0 c in DIMACS: 13895 13896 -13897 -1155 -13898 0 13895 13896 -13897 -1155 13899 0 13895 13896 -13897 -1155 -13900 0 c 2+1 --> break c (-b^{21, 55}_2 ∧ b^{21, 55}_1 ∧ -b^{21, 55}_0 ∧ p_1155) -> break c in CNF: c b^{21, 55}_2 ∨ -b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ -p_1155 ∨ break c in DIMACS: 13895 -13896 13897 -1155 1162 0 c 2-1 --> 1 c (-b^{21, 55}_2 ∧ b^{21, 55}_1 ∧ -b^{21, 55}_0 ∧ -p_1155) -> (-b^{21, 56}_2 ∧ -b^{21, 56}_1 ∧ b^{21, 56}_0) c in CNF: c b^{21, 55}_2 ∨ -b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ p_1155 ∨ -b^{21, 56}_2 c b^{21, 55}_2 ∨ -b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ p_1155 ∨ -b^{21, 56}_1 c b^{21, 55}_2 ∨ -b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ p_1155 ∨ b^{21, 56}_0 c in DIMACS: 13895 -13896 13897 1155 -13898 0 13895 -13896 13897 1155 -13899 0 13895 -13896 13897 1155 13900 0 c 1-1 --> 0 c (-b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ b^{21, 55}_0 ∧ -p_1155) -> (-b^{21, 56}_2 ∧ -b^{21, 56}_1 ∧ -b^{21, 56}_0) c in CNF: c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ p_1155 ∨ -b^{21, 56}_2 c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ p_1155 ∨ -b^{21, 56}_1 c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ p_1155 ∨ -b^{21, 56}_0 c in DIMACS: 13895 13896 -13897 1155 -13898 0 13895 13896 -13897 1155 -13899 0 13895 13896 -13897 1155 -13900 0 c 0-1 --> -1 c (-b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ -b^{21, 55}_0 ∧ -p_1155) -> ( b^{21, 56}_2 ∧ -b^{21, 56}_1 ∧ b^{21, 56}_0) c in CNF: c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ p_1155 ∨ b^{21, 56}_2 c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ p_1155 ∨ -b^{21, 56}_1 c b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ p_1155 ∨ b^{21, 56}_0 c in DIMACS: 13895 13896 13897 1155 13898 0 13895 13896 13897 1155 -13899 0 13895 13896 13897 1155 13900 0 c -1-1 --> -2 c ( b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ b^{21, 55}_0 ∧ -p_1155) -> ( b^{21, 56}_2 ∧ b^{21, 56}_1 ∧ -b^{21, 56}_0) c in CNF: c -b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ p_1155 ∨ b^{21, 56}_2 c -b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ p_1155 ∨ b^{21, 56}_1 c -b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ p_1155 ∨ -b^{21, 56}_0 c in DIMACS: -13895 13896 -13897 1155 13898 0 -13895 13896 -13897 1155 13899 0 -13895 13896 -13897 1155 -13900 0 c -2-1 --> break c ( b^{21, 55}_2 ∧ b^{21, 55}_1 ∧ -b^{21, 55}_0 ∧ -p_1155) -> break c in CNF: c -b^{21, 55}_2 ∨ -b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ p_1155 ∨ break c in DIMACS: -13895 -13896 13897 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{21, 55}_2 ∧ -b^{21, 55}_1 ∧ -b^{21, 55}_0 ∧ true) c in CNF: c -b^{21, 55}_2 ∨ b^{21, 55}_1 ∨ b^{21, 55}_0 ∨ false c in DIMACS: -13895 13896 13897 0 c 3 does not represent an automaton state. c -(-b^{21, 55}_2 ∧ b^{21, 55}_1 ∧ b^{21, 55}_0 ∧ true) c in CNF: c b^{21, 55}_2 ∨ -b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ false c in DIMACS: 13895 -13896 -13897 0 c -3 does not represent an automaton state. c -( b^{21, 55}_2 ∧ b^{21, 55}_1 ∧ b^{21, 55}_0 ∧ true) c in CNF: c -b^{21, 55}_2 ∨ -b^{21, 55}_1 ∨ -b^{21, 55}_0 ∨ false c in DIMACS: -13895 -13896 -13897 0 c INIT for k = 22 c -b^{22, 1}_2 c -b^{22, 1}_1 c -b^{22, 1}_0 c in DIMACS: -13901 0 -13902 0 -13903 0 c Transitions for k = 22 c i = 1 c -2+1 --> -1 c ( b^{22, 1}_2 ∧ b^{22, 1}_1 ∧ -b^{22, 1}_0 ∧ p_22) -> ( b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ b^{22, 2}_0) c in CNF: c -b^{22, 1}_2 ∨ -b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ -p_22 ∨ b^{22, 2}_2 c -b^{22, 1}_2 ∨ -b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ -p_22 ∨ -b^{22, 2}_1 c -b^{22, 1}_2 ∨ -b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ -p_22 ∨ b^{22, 2}_0 c in DIMACS: -13901 -13902 13903 -22 13904 0 -13901 -13902 13903 -22 -13905 0 -13901 -13902 13903 -22 13906 0 c -1+1 --> 0 c ( b^{22, 1}_2 ∧ -b^{22, 1}_1 ∧ b^{22, 1}_0 ∧ p_22) -> (-b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ -b^{22, 2}_0) c in CNF: c -b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ -p_22 ∨ -b^{22, 2}_2 c -b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ -p_22 ∨ -b^{22, 2}_1 c -b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ -p_22 ∨ -b^{22, 2}_0 c in DIMACS: -13901 13902 -13903 -22 -13904 0 -13901 13902 -13903 -22 -13905 0 -13901 13902 -13903 -22 -13906 0 c 0+1 --> 1 c (-b^{22, 1}_2 ∧ -b^{22, 1}_1 ∧ -b^{22, 1}_0 ∧ p_22) -> (-b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ b^{22, 2}_0) c in CNF: c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ -p_22 ∨ -b^{22, 2}_2 c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ -p_22 ∨ -b^{22, 2}_1 c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ -p_22 ∨ b^{22, 2}_0 c in DIMACS: 13901 13902 13903 -22 -13904 0 13901 13902 13903 -22 -13905 0 13901 13902 13903 -22 13906 0 c 1+1 --> 2 c (-b^{22, 1}_2 ∧ -b^{22, 1}_1 ∧ b^{22, 1}_0 ∧ p_22) -> (-b^{22, 2}_2 ∧ b^{22, 2}_1 ∧ -b^{22, 2}_0) c in CNF: c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ -p_22 ∨ -b^{22, 2}_2 c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ -p_22 ∨ b^{22, 2}_1 c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ -p_22 ∨ -b^{22, 2}_0 c in DIMACS: 13901 13902 -13903 -22 -13904 0 13901 13902 -13903 -22 13905 0 13901 13902 -13903 -22 -13906 0 c 2+1 --> break c (-b^{22, 1}_2 ∧ b^{22, 1}_1 ∧ -b^{22, 1}_0 ∧ p_22) -> break c in CNF: c b^{22, 1}_2 ∨ -b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ -p_22 ∨ break c in DIMACS: 13901 -13902 13903 -22 1162 0 c 2-1 --> 1 c (-b^{22, 1}_2 ∧ b^{22, 1}_1 ∧ -b^{22, 1}_0 ∧ -p_22) -> (-b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ b^{22, 2}_0) c in CNF: c b^{22, 1}_2 ∨ -b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ p_22 ∨ -b^{22, 2}_2 c b^{22, 1}_2 ∨ -b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ p_22 ∨ -b^{22, 2}_1 c b^{22, 1}_2 ∨ -b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ p_22 ∨ b^{22, 2}_0 c in DIMACS: 13901 -13902 13903 22 -13904 0 13901 -13902 13903 22 -13905 0 13901 -13902 13903 22 13906 0 c 1-1 --> 0 c (-b^{22, 1}_2 ∧ -b^{22, 1}_1 ∧ b^{22, 1}_0 ∧ -p_22) -> (-b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ -b^{22, 2}_0) c in CNF: c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ p_22 ∨ -b^{22, 2}_2 c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ p_22 ∨ -b^{22, 2}_1 c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ p_22 ∨ -b^{22, 2}_0 c in DIMACS: 13901 13902 -13903 22 -13904 0 13901 13902 -13903 22 -13905 0 13901 13902 -13903 22 -13906 0 c 0-1 --> -1 c (-b^{22, 1}_2 ∧ -b^{22, 1}_1 ∧ -b^{22, 1}_0 ∧ -p_22) -> ( b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ b^{22, 2}_0) c in CNF: c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ p_22 ∨ b^{22, 2}_2 c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ p_22 ∨ -b^{22, 2}_1 c b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ p_22 ∨ b^{22, 2}_0 c in DIMACS: 13901 13902 13903 22 13904 0 13901 13902 13903 22 -13905 0 13901 13902 13903 22 13906 0 c -1-1 --> -2 c ( b^{22, 1}_2 ∧ -b^{22, 1}_1 ∧ b^{22, 1}_0 ∧ -p_22) -> ( b^{22, 2}_2 ∧ b^{22, 2}_1 ∧ -b^{22, 2}_0) c in CNF: c -b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ p_22 ∨ b^{22, 2}_2 c -b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ p_22 ∨ b^{22, 2}_1 c -b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ p_22 ∨ -b^{22, 2}_0 c in DIMACS: -13901 13902 -13903 22 13904 0 -13901 13902 -13903 22 13905 0 -13901 13902 -13903 22 -13906 0 c -2-1 --> break c ( b^{22, 1}_2 ∧ b^{22, 1}_1 ∧ -b^{22, 1}_0 ∧ -p_22) -> break c in CNF: c -b^{22, 1}_2 ∨ -b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ p_22 ∨ break c in DIMACS: -13901 -13902 13903 22 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 1}_2 ∧ -b^{22, 1}_1 ∧ -b^{22, 1}_0 ∧ true) c in CNF: c -b^{22, 1}_2 ∨ b^{22, 1}_1 ∨ b^{22, 1}_0 ∨ false c in DIMACS: -13901 13902 13903 0 c 3 does not represent an automaton state. c -(-b^{22, 1}_2 ∧ b^{22, 1}_1 ∧ b^{22, 1}_0 ∧ true) c in CNF: c b^{22, 1}_2 ∨ -b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ false c in DIMACS: 13901 -13902 -13903 0 c -3 does not represent an automaton state. c -( b^{22, 1}_2 ∧ b^{22, 1}_1 ∧ b^{22, 1}_0 ∧ true) c in CNF: c -b^{22, 1}_2 ∨ -b^{22, 1}_1 ∨ -b^{22, 1}_0 ∨ false c in DIMACS: -13901 -13902 -13903 0 c i = 2 c -2+1 --> -1 c ( b^{22, 2}_2 ∧ b^{22, 2}_1 ∧ -b^{22, 2}_0 ∧ p_44) -> ( b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ b^{22, 3}_0) c in CNF: c -b^{22, 2}_2 ∨ -b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ -p_44 ∨ b^{22, 3}_2 c -b^{22, 2}_2 ∨ -b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ -p_44 ∨ -b^{22, 3}_1 c -b^{22, 2}_2 ∨ -b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ -p_44 ∨ b^{22, 3}_0 c in DIMACS: -13904 -13905 13906 -44 13907 0 -13904 -13905 13906 -44 -13908 0 -13904 -13905 13906 -44 13909 0 c -1+1 --> 0 c ( b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ b^{22, 2}_0 ∧ p_44) -> (-b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ -b^{22, 3}_0) c in CNF: c -b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ -p_44 ∨ -b^{22, 3}_2 c -b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ -p_44 ∨ -b^{22, 3}_1 c -b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ -p_44 ∨ -b^{22, 3}_0 c in DIMACS: -13904 13905 -13906 -44 -13907 0 -13904 13905 -13906 -44 -13908 0 -13904 13905 -13906 -44 -13909 0 c 0+1 --> 1 c (-b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ -b^{22, 2}_0 ∧ p_44) -> (-b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ b^{22, 3}_0) c in CNF: c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ -p_44 ∨ -b^{22, 3}_2 c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ -p_44 ∨ -b^{22, 3}_1 c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ -p_44 ∨ b^{22, 3}_0 c in DIMACS: 13904 13905 13906 -44 -13907 0 13904 13905 13906 -44 -13908 0 13904 13905 13906 -44 13909 0 c 1+1 --> 2 c (-b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ b^{22, 2}_0 ∧ p_44) -> (-b^{22, 3}_2 ∧ b^{22, 3}_1 ∧ -b^{22, 3}_0) c in CNF: c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ -p_44 ∨ -b^{22, 3}_2 c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ -p_44 ∨ b^{22, 3}_1 c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ -p_44 ∨ -b^{22, 3}_0 c in DIMACS: 13904 13905 -13906 -44 -13907 0 13904 13905 -13906 -44 13908 0 13904 13905 -13906 -44 -13909 0 c 2+1 --> break c (-b^{22, 2}_2 ∧ b^{22, 2}_1 ∧ -b^{22, 2}_0 ∧ p_44) -> break c in CNF: c b^{22, 2}_2 ∨ -b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ -p_44 ∨ break c in DIMACS: 13904 -13905 13906 -44 1162 0 c 2-1 --> 1 c (-b^{22, 2}_2 ∧ b^{22, 2}_1 ∧ -b^{22, 2}_0 ∧ -p_44) -> (-b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ b^{22, 3}_0) c in CNF: c b^{22, 2}_2 ∨ -b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ p_44 ∨ -b^{22, 3}_2 c b^{22, 2}_2 ∨ -b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ p_44 ∨ -b^{22, 3}_1 c b^{22, 2}_2 ∨ -b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ p_44 ∨ b^{22, 3}_0 c in DIMACS: 13904 -13905 13906 44 -13907 0 13904 -13905 13906 44 -13908 0 13904 -13905 13906 44 13909 0 c 1-1 --> 0 c (-b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ b^{22, 2}_0 ∧ -p_44) -> (-b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ -b^{22, 3}_0) c in CNF: c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ p_44 ∨ -b^{22, 3}_2 c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ p_44 ∨ -b^{22, 3}_1 c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ p_44 ∨ -b^{22, 3}_0 c in DIMACS: 13904 13905 -13906 44 -13907 0 13904 13905 -13906 44 -13908 0 13904 13905 -13906 44 -13909 0 c 0-1 --> -1 c (-b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ -b^{22, 2}_0 ∧ -p_44) -> ( b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ b^{22, 3}_0) c in CNF: c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ p_44 ∨ b^{22, 3}_2 c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ p_44 ∨ -b^{22, 3}_1 c b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ p_44 ∨ b^{22, 3}_0 c in DIMACS: 13904 13905 13906 44 13907 0 13904 13905 13906 44 -13908 0 13904 13905 13906 44 13909 0 c -1-1 --> -2 c ( b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ b^{22, 2}_0 ∧ -p_44) -> ( b^{22, 3}_2 ∧ b^{22, 3}_1 ∧ -b^{22, 3}_0) c in CNF: c -b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ p_44 ∨ b^{22, 3}_2 c -b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ p_44 ∨ b^{22, 3}_1 c -b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ p_44 ∨ -b^{22, 3}_0 c in DIMACS: -13904 13905 -13906 44 13907 0 -13904 13905 -13906 44 13908 0 -13904 13905 -13906 44 -13909 0 c -2-1 --> break c ( b^{22, 2}_2 ∧ b^{22, 2}_1 ∧ -b^{22, 2}_0 ∧ -p_44) -> break c in CNF: c -b^{22, 2}_2 ∨ -b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ p_44 ∨ break c in DIMACS: -13904 -13905 13906 44 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 2}_2 ∧ -b^{22, 2}_1 ∧ -b^{22, 2}_0 ∧ true) c in CNF: c -b^{22, 2}_2 ∨ b^{22, 2}_1 ∨ b^{22, 2}_0 ∨ false c in DIMACS: -13904 13905 13906 0 c 3 does not represent an automaton state. c -(-b^{22, 2}_2 ∧ b^{22, 2}_1 ∧ b^{22, 2}_0 ∧ true) c in CNF: c b^{22, 2}_2 ∨ -b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ false c in DIMACS: 13904 -13905 -13906 0 c -3 does not represent an automaton state. c -( b^{22, 2}_2 ∧ b^{22, 2}_1 ∧ b^{22, 2}_0 ∧ true) c in CNF: c -b^{22, 2}_2 ∨ -b^{22, 2}_1 ∨ -b^{22, 2}_0 ∨ false c in DIMACS: -13904 -13905 -13906 0 c i = 3 c -2+1 --> -1 c ( b^{22, 3}_2 ∧ b^{22, 3}_1 ∧ -b^{22, 3}_0 ∧ p_66) -> ( b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ b^{22, 4}_0) c in CNF: c -b^{22, 3}_2 ∨ -b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ -p_66 ∨ b^{22, 4}_2 c -b^{22, 3}_2 ∨ -b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ -p_66 ∨ -b^{22, 4}_1 c -b^{22, 3}_2 ∨ -b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ -p_66 ∨ b^{22, 4}_0 c in DIMACS: -13907 -13908 13909 -66 13910 0 -13907 -13908 13909 -66 -13911 0 -13907 -13908 13909 -66 13912 0 c -1+1 --> 0 c ( b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ b^{22, 3}_0 ∧ p_66) -> (-b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ -b^{22, 4}_0) c in CNF: c -b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ -p_66 ∨ -b^{22, 4}_2 c -b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ -p_66 ∨ -b^{22, 4}_1 c -b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ -p_66 ∨ -b^{22, 4}_0 c in DIMACS: -13907 13908 -13909 -66 -13910 0 -13907 13908 -13909 -66 -13911 0 -13907 13908 -13909 -66 -13912 0 c 0+1 --> 1 c (-b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ -b^{22, 3}_0 ∧ p_66) -> (-b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ b^{22, 4}_0) c in CNF: c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ -p_66 ∨ -b^{22, 4}_2 c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ -p_66 ∨ -b^{22, 4}_1 c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ -p_66 ∨ b^{22, 4}_0 c in DIMACS: 13907 13908 13909 -66 -13910 0 13907 13908 13909 -66 -13911 0 13907 13908 13909 -66 13912 0 c 1+1 --> 2 c (-b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ b^{22, 3}_0 ∧ p_66) -> (-b^{22, 4}_2 ∧ b^{22, 4}_1 ∧ -b^{22, 4}_0) c in CNF: c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ -p_66 ∨ -b^{22, 4}_2 c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ -p_66 ∨ b^{22, 4}_1 c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ -p_66 ∨ -b^{22, 4}_0 c in DIMACS: 13907 13908 -13909 -66 -13910 0 13907 13908 -13909 -66 13911 0 13907 13908 -13909 -66 -13912 0 c 2+1 --> break c (-b^{22, 3}_2 ∧ b^{22, 3}_1 ∧ -b^{22, 3}_0 ∧ p_66) -> break c in CNF: c b^{22, 3}_2 ∨ -b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ -p_66 ∨ break c in DIMACS: 13907 -13908 13909 -66 1162 0 c 2-1 --> 1 c (-b^{22, 3}_2 ∧ b^{22, 3}_1 ∧ -b^{22, 3}_0 ∧ -p_66) -> (-b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ b^{22, 4}_0) c in CNF: c b^{22, 3}_2 ∨ -b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ p_66 ∨ -b^{22, 4}_2 c b^{22, 3}_2 ∨ -b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ p_66 ∨ -b^{22, 4}_1 c b^{22, 3}_2 ∨ -b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ p_66 ∨ b^{22, 4}_0 c in DIMACS: 13907 -13908 13909 66 -13910 0 13907 -13908 13909 66 -13911 0 13907 -13908 13909 66 13912 0 c 1-1 --> 0 c (-b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ b^{22, 3}_0 ∧ -p_66) -> (-b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ -b^{22, 4}_0) c in CNF: c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ p_66 ∨ -b^{22, 4}_2 c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ p_66 ∨ -b^{22, 4}_1 c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ p_66 ∨ -b^{22, 4}_0 c in DIMACS: 13907 13908 -13909 66 -13910 0 13907 13908 -13909 66 -13911 0 13907 13908 -13909 66 -13912 0 c 0-1 --> -1 c (-b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ -b^{22, 3}_0 ∧ -p_66) -> ( b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ b^{22, 4}_0) c in CNF: c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ p_66 ∨ b^{22, 4}_2 c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ p_66 ∨ -b^{22, 4}_1 c b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ p_66 ∨ b^{22, 4}_0 c in DIMACS: 13907 13908 13909 66 13910 0 13907 13908 13909 66 -13911 0 13907 13908 13909 66 13912 0 c -1-1 --> -2 c ( b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ b^{22, 3}_0 ∧ -p_66) -> ( b^{22, 4}_2 ∧ b^{22, 4}_1 ∧ -b^{22, 4}_0) c in CNF: c -b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ p_66 ∨ b^{22, 4}_2 c -b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ p_66 ∨ b^{22, 4}_1 c -b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ p_66 ∨ -b^{22, 4}_0 c in DIMACS: -13907 13908 -13909 66 13910 0 -13907 13908 -13909 66 13911 0 -13907 13908 -13909 66 -13912 0 c -2-1 --> break c ( b^{22, 3}_2 ∧ b^{22, 3}_1 ∧ -b^{22, 3}_0 ∧ -p_66) -> break c in CNF: c -b^{22, 3}_2 ∨ -b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ p_66 ∨ break c in DIMACS: -13907 -13908 13909 66 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 3}_2 ∧ -b^{22, 3}_1 ∧ -b^{22, 3}_0 ∧ true) c in CNF: c -b^{22, 3}_2 ∨ b^{22, 3}_1 ∨ b^{22, 3}_0 ∨ false c in DIMACS: -13907 13908 13909 0 c 3 does not represent an automaton state. c -(-b^{22, 3}_2 ∧ b^{22, 3}_1 ∧ b^{22, 3}_0 ∧ true) c in CNF: c b^{22, 3}_2 ∨ -b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ false c in DIMACS: 13907 -13908 -13909 0 c -3 does not represent an automaton state. c -( b^{22, 3}_2 ∧ b^{22, 3}_1 ∧ b^{22, 3}_0 ∧ true) c in CNF: c -b^{22, 3}_2 ∨ -b^{22, 3}_1 ∨ -b^{22, 3}_0 ∨ false c in DIMACS: -13907 -13908 -13909 0 c i = 4 c -2+1 --> -1 c ( b^{22, 4}_2 ∧ b^{22, 4}_1 ∧ -b^{22, 4}_0 ∧ p_88) -> ( b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ b^{22, 5}_0) c in CNF: c -b^{22, 4}_2 ∨ -b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ -p_88 ∨ b^{22, 5}_2 c -b^{22, 4}_2 ∨ -b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ -p_88 ∨ -b^{22, 5}_1 c -b^{22, 4}_2 ∨ -b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ -p_88 ∨ b^{22, 5}_0 c in DIMACS: -13910 -13911 13912 -88 13913 0 -13910 -13911 13912 -88 -13914 0 -13910 -13911 13912 -88 13915 0 c -1+1 --> 0 c ( b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ b^{22, 4}_0 ∧ p_88) -> (-b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ -b^{22, 5}_0) c in CNF: c -b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ -p_88 ∨ -b^{22, 5}_2 c -b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ -p_88 ∨ -b^{22, 5}_1 c -b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ -p_88 ∨ -b^{22, 5}_0 c in DIMACS: -13910 13911 -13912 -88 -13913 0 -13910 13911 -13912 -88 -13914 0 -13910 13911 -13912 -88 -13915 0 c 0+1 --> 1 c (-b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ -b^{22, 4}_0 ∧ p_88) -> (-b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ b^{22, 5}_0) c in CNF: c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ -p_88 ∨ -b^{22, 5}_2 c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ -p_88 ∨ -b^{22, 5}_1 c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ -p_88 ∨ b^{22, 5}_0 c in DIMACS: 13910 13911 13912 -88 -13913 0 13910 13911 13912 -88 -13914 0 13910 13911 13912 -88 13915 0 c 1+1 --> 2 c (-b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ b^{22, 4}_0 ∧ p_88) -> (-b^{22, 5}_2 ∧ b^{22, 5}_1 ∧ -b^{22, 5}_0) c in CNF: c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ -p_88 ∨ -b^{22, 5}_2 c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ -p_88 ∨ b^{22, 5}_1 c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ -p_88 ∨ -b^{22, 5}_0 c in DIMACS: 13910 13911 -13912 -88 -13913 0 13910 13911 -13912 -88 13914 0 13910 13911 -13912 -88 -13915 0 c 2+1 --> break c (-b^{22, 4}_2 ∧ b^{22, 4}_1 ∧ -b^{22, 4}_0 ∧ p_88) -> break c in CNF: c b^{22, 4}_2 ∨ -b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ -p_88 ∨ break c in DIMACS: 13910 -13911 13912 -88 1162 0 c 2-1 --> 1 c (-b^{22, 4}_2 ∧ b^{22, 4}_1 ∧ -b^{22, 4}_0 ∧ -p_88) -> (-b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ b^{22, 5}_0) c in CNF: c b^{22, 4}_2 ∨ -b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ p_88 ∨ -b^{22, 5}_2 c b^{22, 4}_2 ∨ -b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ p_88 ∨ -b^{22, 5}_1 c b^{22, 4}_2 ∨ -b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ p_88 ∨ b^{22, 5}_0 c in DIMACS: 13910 -13911 13912 88 -13913 0 13910 -13911 13912 88 -13914 0 13910 -13911 13912 88 13915 0 c 1-1 --> 0 c (-b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ b^{22, 4}_0 ∧ -p_88) -> (-b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ -b^{22, 5}_0) c in CNF: c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ p_88 ∨ -b^{22, 5}_2 c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ p_88 ∨ -b^{22, 5}_1 c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ p_88 ∨ -b^{22, 5}_0 c in DIMACS: 13910 13911 -13912 88 -13913 0 13910 13911 -13912 88 -13914 0 13910 13911 -13912 88 -13915 0 c 0-1 --> -1 c (-b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ -b^{22, 4}_0 ∧ -p_88) -> ( b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ b^{22, 5}_0) c in CNF: c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ p_88 ∨ b^{22, 5}_2 c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ p_88 ∨ -b^{22, 5}_1 c b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ p_88 ∨ b^{22, 5}_0 c in DIMACS: 13910 13911 13912 88 13913 0 13910 13911 13912 88 -13914 0 13910 13911 13912 88 13915 0 c -1-1 --> -2 c ( b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ b^{22, 4}_0 ∧ -p_88) -> ( b^{22, 5}_2 ∧ b^{22, 5}_1 ∧ -b^{22, 5}_0) c in CNF: c -b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ p_88 ∨ b^{22, 5}_2 c -b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ p_88 ∨ b^{22, 5}_1 c -b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ p_88 ∨ -b^{22, 5}_0 c in DIMACS: -13910 13911 -13912 88 13913 0 -13910 13911 -13912 88 13914 0 -13910 13911 -13912 88 -13915 0 c -2-1 --> break c ( b^{22, 4}_2 ∧ b^{22, 4}_1 ∧ -b^{22, 4}_0 ∧ -p_88) -> break c in CNF: c -b^{22, 4}_2 ∨ -b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ p_88 ∨ break c in DIMACS: -13910 -13911 13912 88 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 4}_2 ∧ -b^{22, 4}_1 ∧ -b^{22, 4}_0 ∧ true) c in CNF: c -b^{22, 4}_2 ∨ b^{22, 4}_1 ∨ b^{22, 4}_0 ∨ false c in DIMACS: -13910 13911 13912 0 c 3 does not represent an automaton state. c -(-b^{22, 4}_2 ∧ b^{22, 4}_1 ∧ b^{22, 4}_0 ∧ true) c in CNF: c b^{22, 4}_2 ∨ -b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ false c in DIMACS: 13910 -13911 -13912 0 c -3 does not represent an automaton state. c -( b^{22, 4}_2 ∧ b^{22, 4}_1 ∧ b^{22, 4}_0 ∧ true) c in CNF: c -b^{22, 4}_2 ∨ -b^{22, 4}_1 ∨ -b^{22, 4}_0 ∨ false c in DIMACS: -13910 -13911 -13912 0 c i = 5 c -2+1 --> -1 c ( b^{22, 5}_2 ∧ b^{22, 5}_1 ∧ -b^{22, 5}_0 ∧ p_110) -> ( b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ b^{22, 6}_0) c in CNF: c -b^{22, 5}_2 ∨ -b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ -p_110 ∨ b^{22, 6}_2 c -b^{22, 5}_2 ∨ -b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ -p_110 ∨ -b^{22, 6}_1 c -b^{22, 5}_2 ∨ -b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ -p_110 ∨ b^{22, 6}_0 c in DIMACS: -13913 -13914 13915 -110 13916 0 -13913 -13914 13915 -110 -13917 0 -13913 -13914 13915 -110 13918 0 c -1+1 --> 0 c ( b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ b^{22, 5}_0 ∧ p_110) -> (-b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ -b^{22, 6}_0) c in CNF: c -b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ -p_110 ∨ -b^{22, 6}_2 c -b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ -p_110 ∨ -b^{22, 6}_1 c -b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ -p_110 ∨ -b^{22, 6}_0 c in DIMACS: -13913 13914 -13915 -110 -13916 0 -13913 13914 -13915 -110 -13917 0 -13913 13914 -13915 -110 -13918 0 c 0+1 --> 1 c (-b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ -b^{22, 5}_0 ∧ p_110) -> (-b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ b^{22, 6}_0) c in CNF: c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ -p_110 ∨ -b^{22, 6}_2 c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ -p_110 ∨ -b^{22, 6}_1 c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ -p_110 ∨ b^{22, 6}_0 c in DIMACS: 13913 13914 13915 -110 -13916 0 13913 13914 13915 -110 -13917 0 13913 13914 13915 -110 13918 0 c 1+1 --> 2 c (-b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ b^{22, 5}_0 ∧ p_110) -> (-b^{22, 6}_2 ∧ b^{22, 6}_1 ∧ -b^{22, 6}_0) c in CNF: c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ -p_110 ∨ -b^{22, 6}_2 c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ -p_110 ∨ b^{22, 6}_1 c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ -p_110 ∨ -b^{22, 6}_0 c in DIMACS: 13913 13914 -13915 -110 -13916 0 13913 13914 -13915 -110 13917 0 13913 13914 -13915 -110 -13918 0 c 2+1 --> break c (-b^{22, 5}_2 ∧ b^{22, 5}_1 ∧ -b^{22, 5}_0 ∧ p_110) -> break c in CNF: c b^{22, 5}_2 ∨ -b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ -p_110 ∨ break c in DIMACS: 13913 -13914 13915 -110 1162 0 c 2-1 --> 1 c (-b^{22, 5}_2 ∧ b^{22, 5}_1 ∧ -b^{22, 5}_0 ∧ -p_110) -> (-b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ b^{22, 6}_0) c in CNF: c b^{22, 5}_2 ∨ -b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ p_110 ∨ -b^{22, 6}_2 c b^{22, 5}_2 ∨ -b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ p_110 ∨ -b^{22, 6}_1 c b^{22, 5}_2 ∨ -b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ p_110 ∨ b^{22, 6}_0 c in DIMACS: 13913 -13914 13915 110 -13916 0 13913 -13914 13915 110 -13917 0 13913 -13914 13915 110 13918 0 c 1-1 --> 0 c (-b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ b^{22, 5}_0 ∧ -p_110) -> (-b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ -b^{22, 6}_0) c in CNF: c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ p_110 ∨ -b^{22, 6}_2 c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ p_110 ∨ -b^{22, 6}_1 c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ p_110 ∨ -b^{22, 6}_0 c in DIMACS: 13913 13914 -13915 110 -13916 0 13913 13914 -13915 110 -13917 0 13913 13914 -13915 110 -13918 0 c 0-1 --> -1 c (-b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ -b^{22, 5}_0 ∧ -p_110) -> ( b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ b^{22, 6}_0) c in CNF: c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ p_110 ∨ b^{22, 6}_2 c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ p_110 ∨ -b^{22, 6}_1 c b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ p_110 ∨ b^{22, 6}_0 c in DIMACS: 13913 13914 13915 110 13916 0 13913 13914 13915 110 -13917 0 13913 13914 13915 110 13918 0 c -1-1 --> -2 c ( b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ b^{22, 5}_0 ∧ -p_110) -> ( b^{22, 6}_2 ∧ b^{22, 6}_1 ∧ -b^{22, 6}_0) c in CNF: c -b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ p_110 ∨ b^{22, 6}_2 c -b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ p_110 ∨ b^{22, 6}_1 c -b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ p_110 ∨ -b^{22, 6}_0 c in DIMACS: -13913 13914 -13915 110 13916 0 -13913 13914 -13915 110 13917 0 -13913 13914 -13915 110 -13918 0 c -2-1 --> break c ( b^{22, 5}_2 ∧ b^{22, 5}_1 ∧ -b^{22, 5}_0 ∧ -p_110) -> break c in CNF: c -b^{22, 5}_2 ∨ -b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ p_110 ∨ break c in DIMACS: -13913 -13914 13915 110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 5}_2 ∧ -b^{22, 5}_1 ∧ -b^{22, 5}_0 ∧ true) c in CNF: c -b^{22, 5}_2 ∨ b^{22, 5}_1 ∨ b^{22, 5}_0 ∨ false c in DIMACS: -13913 13914 13915 0 c 3 does not represent an automaton state. c -(-b^{22, 5}_2 ∧ b^{22, 5}_1 ∧ b^{22, 5}_0 ∧ true) c in CNF: c b^{22, 5}_2 ∨ -b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ false c in DIMACS: 13913 -13914 -13915 0 c -3 does not represent an automaton state. c -( b^{22, 5}_2 ∧ b^{22, 5}_1 ∧ b^{22, 5}_0 ∧ true) c in CNF: c -b^{22, 5}_2 ∨ -b^{22, 5}_1 ∨ -b^{22, 5}_0 ∨ false c in DIMACS: -13913 -13914 -13915 0 c i = 6 c -2+1 --> -1 c ( b^{22, 6}_2 ∧ b^{22, 6}_1 ∧ -b^{22, 6}_0 ∧ p_132) -> ( b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ b^{22, 7}_0) c in CNF: c -b^{22, 6}_2 ∨ -b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ -p_132 ∨ b^{22, 7}_2 c -b^{22, 6}_2 ∨ -b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ -p_132 ∨ -b^{22, 7}_1 c -b^{22, 6}_2 ∨ -b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ -p_132 ∨ b^{22, 7}_0 c in DIMACS: -13916 -13917 13918 -132 13919 0 -13916 -13917 13918 -132 -13920 0 -13916 -13917 13918 -132 13921 0 c -1+1 --> 0 c ( b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ b^{22, 6}_0 ∧ p_132) -> (-b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ -b^{22, 7}_0) c in CNF: c -b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ -p_132 ∨ -b^{22, 7}_2 c -b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ -p_132 ∨ -b^{22, 7}_1 c -b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ -p_132 ∨ -b^{22, 7}_0 c in DIMACS: -13916 13917 -13918 -132 -13919 0 -13916 13917 -13918 -132 -13920 0 -13916 13917 -13918 -132 -13921 0 c 0+1 --> 1 c (-b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ -b^{22, 6}_0 ∧ p_132) -> (-b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ b^{22, 7}_0) c in CNF: c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ -p_132 ∨ -b^{22, 7}_2 c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ -p_132 ∨ -b^{22, 7}_1 c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ -p_132 ∨ b^{22, 7}_0 c in DIMACS: 13916 13917 13918 -132 -13919 0 13916 13917 13918 -132 -13920 0 13916 13917 13918 -132 13921 0 c 1+1 --> 2 c (-b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ b^{22, 6}_0 ∧ p_132) -> (-b^{22, 7}_2 ∧ b^{22, 7}_1 ∧ -b^{22, 7}_0) c in CNF: c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ -p_132 ∨ -b^{22, 7}_2 c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ -p_132 ∨ b^{22, 7}_1 c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ -p_132 ∨ -b^{22, 7}_0 c in DIMACS: 13916 13917 -13918 -132 -13919 0 13916 13917 -13918 -132 13920 0 13916 13917 -13918 -132 -13921 0 c 2+1 --> break c (-b^{22, 6}_2 ∧ b^{22, 6}_1 ∧ -b^{22, 6}_0 ∧ p_132) -> break c in CNF: c b^{22, 6}_2 ∨ -b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ -p_132 ∨ break c in DIMACS: 13916 -13917 13918 -132 1162 0 c 2-1 --> 1 c (-b^{22, 6}_2 ∧ b^{22, 6}_1 ∧ -b^{22, 6}_0 ∧ -p_132) -> (-b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ b^{22, 7}_0) c in CNF: c b^{22, 6}_2 ∨ -b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ p_132 ∨ -b^{22, 7}_2 c b^{22, 6}_2 ∨ -b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ p_132 ∨ -b^{22, 7}_1 c b^{22, 6}_2 ∨ -b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ p_132 ∨ b^{22, 7}_0 c in DIMACS: 13916 -13917 13918 132 -13919 0 13916 -13917 13918 132 -13920 0 13916 -13917 13918 132 13921 0 c 1-1 --> 0 c (-b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ b^{22, 6}_0 ∧ -p_132) -> (-b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ -b^{22, 7}_0) c in CNF: c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ p_132 ∨ -b^{22, 7}_2 c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ p_132 ∨ -b^{22, 7}_1 c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ p_132 ∨ -b^{22, 7}_0 c in DIMACS: 13916 13917 -13918 132 -13919 0 13916 13917 -13918 132 -13920 0 13916 13917 -13918 132 -13921 0 c 0-1 --> -1 c (-b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ -b^{22, 6}_0 ∧ -p_132) -> ( b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ b^{22, 7}_0) c in CNF: c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ p_132 ∨ b^{22, 7}_2 c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ p_132 ∨ -b^{22, 7}_1 c b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ p_132 ∨ b^{22, 7}_0 c in DIMACS: 13916 13917 13918 132 13919 0 13916 13917 13918 132 -13920 0 13916 13917 13918 132 13921 0 c -1-1 --> -2 c ( b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ b^{22, 6}_0 ∧ -p_132) -> ( b^{22, 7}_2 ∧ b^{22, 7}_1 ∧ -b^{22, 7}_0) c in CNF: c -b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ p_132 ∨ b^{22, 7}_2 c -b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ p_132 ∨ b^{22, 7}_1 c -b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ p_132 ∨ -b^{22, 7}_0 c in DIMACS: -13916 13917 -13918 132 13919 0 -13916 13917 -13918 132 13920 0 -13916 13917 -13918 132 -13921 0 c -2-1 --> break c ( b^{22, 6}_2 ∧ b^{22, 6}_1 ∧ -b^{22, 6}_0 ∧ -p_132) -> break c in CNF: c -b^{22, 6}_2 ∨ -b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ p_132 ∨ break c in DIMACS: -13916 -13917 13918 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 6}_2 ∧ -b^{22, 6}_1 ∧ -b^{22, 6}_0 ∧ true) c in CNF: c -b^{22, 6}_2 ∨ b^{22, 6}_1 ∨ b^{22, 6}_0 ∨ false c in DIMACS: -13916 13917 13918 0 c 3 does not represent an automaton state. c -(-b^{22, 6}_2 ∧ b^{22, 6}_1 ∧ b^{22, 6}_0 ∧ true) c in CNF: c b^{22, 6}_2 ∨ -b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ false c in DIMACS: 13916 -13917 -13918 0 c -3 does not represent an automaton state. c -( b^{22, 6}_2 ∧ b^{22, 6}_1 ∧ b^{22, 6}_0 ∧ true) c in CNF: c -b^{22, 6}_2 ∨ -b^{22, 6}_1 ∨ -b^{22, 6}_0 ∨ false c in DIMACS: -13916 -13917 -13918 0 c i = 7 c -2+1 --> -1 c ( b^{22, 7}_2 ∧ b^{22, 7}_1 ∧ -b^{22, 7}_0 ∧ p_154) -> ( b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ b^{22, 8}_0) c in CNF: c -b^{22, 7}_2 ∨ -b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ -p_154 ∨ b^{22, 8}_2 c -b^{22, 7}_2 ∨ -b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ -p_154 ∨ -b^{22, 8}_1 c -b^{22, 7}_2 ∨ -b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ -p_154 ∨ b^{22, 8}_0 c in DIMACS: -13919 -13920 13921 -154 13922 0 -13919 -13920 13921 -154 -13923 0 -13919 -13920 13921 -154 13924 0 c -1+1 --> 0 c ( b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ b^{22, 7}_0 ∧ p_154) -> (-b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ -b^{22, 8}_0) c in CNF: c -b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ -p_154 ∨ -b^{22, 8}_2 c -b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ -p_154 ∨ -b^{22, 8}_1 c -b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ -p_154 ∨ -b^{22, 8}_0 c in DIMACS: -13919 13920 -13921 -154 -13922 0 -13919 13920 -13921 -154 -13923 0 -13919 13920 -13921 -154 -13924 0 c 0+1 --> 1 c (-b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ -b^{22, 7}_0 ∧ p_154) -> (-b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ b^{22, 8}_0) c in CNF: c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ -p_154 ∨ -b^{22, 8}_2 c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ -p_154 ∨ -b^{22, 8}_1 c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ -p_154 ∨ b^{22, 8}_0 c in DIMACS: 13919 13920 13921 -154 -13922 0 13919 13920 13921 -154 -13923 0 13919 13920 13921 -154 13924 0 c 1+1 --> 2 c (-b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ b^{22, 7}_0 ∧ p_154) -> (-b^{22, 8}_2 ∧ b^{22, 8}_1 ∧ -b^{22, 8}_0) c in CNF: c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ -p_154 ∨ -b^{22, 8}_2 c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ -p_154 ∨ b^{22, 8}_1 c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ -p_154 ∨ -b^{22, 8}_0 c in DIMACS: 13919 13920 -13921 -154 -13922 0 13919 13920 -13921 -154 13923 0 13919 13920 -13921 -154 -13924 0 c 2+1 --> break c (-b^{22, 7}_2 ∧ b^{22, 7}_1 ∧ -b^{22, 7}_0 ∧ p_154) -> break c in CNF: c b^{22, 7}_2 ∨ -b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ -p_154 ∨ break c in DIMACS: 13919 -13920 13921 -154 1162 0 c 2-1 --> 1 c (-b^{22, 7}_2 ∧ b^{22, 7}_1 ∧ -b^{22, 7}_0 ∧ -p_154) -> (-b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ b^{22, 8}_0) c in CNF: c b^{22, 7}_2 ∨ -b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ p_154 ∨ -b^{22, 8}_2 c b^{22, 7}_2 ∨ -b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ p_154 ∨ -b^{22, 8}_1 c b^{22, 7}_2 ∨ -b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ p_154 ∨ b^{22, 8}_0 c in DIMACS: 13919 -13920 13921 154 -13922 0 13919 -13920 13921 154 -13923 0 13919 -13920 13921 154 13924 0 c 1-1 --> 0 c (-b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ b^{22, 7}_0 ∧ -p_154) -> (-b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ -b^{22, 8}_0) c in CNF: c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ p_154 ∨ -b^{22, 8}_2 c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ p_154 ∨ -b^{22, 8}_1 c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ p_154 ∨ -b^{22, 8}_0 c in DIMACS: 13919 13920 -13921 154 -13922 0 13919 13920 -13921 154 -13923 0 13919 13920 -13921 154 -13924 0 c 0-1 --> -1 c (-b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ -b^{22, 7}_0 ∧ -p_154) -> ( b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ b^{22, 8}_0) c in CNF: c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ p_154 ∨ b^{22, 8}_2 c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ p_154 ∨ -b^{22, 8}_1 c b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ p_154 ∨ b^{22, 8}_0 c in DIMACS: 13919 13920 13921 154 13922 0 13919 13920 13921 154 -13923 0 13919 13920 13921 154 13924 0 c -1-1 --> -2 c ( b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ b^{22, 7}_0 ∧ -p_154) -> ( b^{22, 8}_2 ∧ b^{22, 8}_1 ∧ -b^{22, 8}_0) c in CNF: c -b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ p_154 ∨ b^{22, 8}_2 c -b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ p_154 ∨ b^{22, 8}_1 c -b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ p_154 ∨ -b^{22, 8}_0 c in DIMACS: -13919 13920 -13921 154 13922 0 -13919 13920 -13921 154 13923 0 -13919 13920 -13921 154 -13924 0 c -2-1 --> break c ( b^{22, 7}_2 ∧ b^{22, 7}_1 ∧ -b^{22, 7}_0 ∧ -p_154) -> break c in CNF: c -b^{22, 7}_2 ∨ -b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ p_154 ∨ break c in DIMACS: -13919 -13920 13921 154 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 7}_2 ∧ -b^{22, 7}_1 ∧ -b^{22, 7}_0 ∧ true) c in CNF: c -b^{22, 7}_2 ∨ b^{22, 7}_1 ∨ b^{22, 7}_0 ∨ false c in DIMACS: -13919 13920 13921 0 c 3 does not represent an automaton state. c -(-b^{22, 7}_2 ∧ b^{22, 7}_1 ∧ b^{22, 7}_0 ∧ true) c in CNF: c b^{22, 7}_2 ∨ -b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ false c in DIMACS: 13919 -13920 -13921 0 c -3 does not represent an automaton state. c -( b^{22, 7}_2 ∧ b^{22, 7}_1 ∧ b^{22, 7}_0 ∧ true) c in CNF: c -b^{22, 7}_2 ∨ -b^{22, 7}_1 ∨ -b^{22, 7}_0 ∨ false c in DIMACS: -13919 -13920 -13921 0 c i = 8 c -2+1 --> -1 c ( b^{22, 8}_2 ∧ b^{22, 8}_1 ∧ -b^{22, 8}_0 ∧ p_176) -> ( b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ b^{22, 9}_0) c in CNF: c -b^{22, 8}_2 ∨ -b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ -p_176 ∨ b^{22, 9}_2 c -b^{22, 8}_2 ∨ -b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ -p_176 ∨ -b^{22, 9}_1 c -b^{22, 8}_2 ∨ -b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ -p_176 ∨ b^{22, 9}_0 c in DIMACS: -13922 -13923 13924 -176 13925 0 -13922 -13923 13924 -176 -13926 0 -13922 -13923 13924 -176 13927 0 c -1+1 --> 0 c ( b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ b^{22, 8}_0 ∧ p_176) -> (-b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ -b^{22, 9}_0) c in CNF: c -b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ -p_176 ∨ -b^{22, 9}_2 c -b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ -p_176 ∨ -b^{22, 9}_1 c -b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ -p_176 ∨ -b^{22, 9}_0 c in DIMACS: -13922 13923 -13924 -176 -13925 0 -13922 13923 -13924 -176 -13926 0 -13922 13923 -13924 -176 -13927 0 c 0+1 --> 1 c (-b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ -b^{22, 8}_0 ∧ p_176) -> (-b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ b^{22, 9}_0) c in CNF: c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ -p_176 ∨ -b^{22, 9}_2 c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ -p_176 ∨ -b^{22, 9}_1 c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ -p_176 ∨ b^{22, 9}_0 c in DIMACS: 13922 13923 13924 -176 -13925 0 13922 13923 13924 -176 -13926 0 13922 13923 13924 -176 13927 0 c 1+1 --> 2 c (-b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ b^{22, 8}_0 ∧ p_176) -> (-b^{22, 9}_2 ∧ b^{22, 9}_1 ∧ -b^{22, 9}_0) c in CNF: c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ -p_176 ∨ -b^{22, 9}_2 c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ -p_176 ∨ b^{22, 9}_1 c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ -p_176 ∨ -b^{22, 9}_0 c in DIMACS: 13922 13923 -13924 -176 -13925 0 13922 13923 -13924 -176 13926 0 13922 13923 -13924 -176 -13927 0 c 2+1 --> break c (-b^{22, 8}_2 ∧ b^{22, 8}_1 ∧ -b^{22, 8}_0 ∧ p_176) -> break c in CNF: c b^{22, 8}_2 ∨ -b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ -p_176 ∨ break c in DIMACS: 13922 -13923 13924 -176 1162 0 c 2-1 --> 1 c (-b^{22, 8}_2 ∧ b^{22, 8}_1 ∧ -b^{22, 8}_0 ∧ -p_176) -> (-b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ b^{22, 9}_0) c in CNF: c b^{22, 8}_2 ∨ -b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ p_176 ∨ -b^{22, 9}_2 c b^{22, 8}_2 ∨ -b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ p_176 ∨ -b^{22, 9}_1 c b^{22, 8}_2 ∨ -b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ p_176 ∨ b^{22, 9}_0 c in DIMACS: 13922 -13923 13924 176 -13925 0 13922 -13923 13924 176 -13926 0 13922 -13923 13924 176 13927 0 c 1-1 --> 0 c (-b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ b^{22, 8}_0 ∧ -p_176) -> (-b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ -b^{22, 9}_0) c in CNF: c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ p_176 ∨ -b^{22, 9}_2 c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ p_176 ∨ -b^{22, 9}_1 c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ p_176 ∨ -b^{22, 9}_0 c in DIMACS: 13922 13923 -13924 176 -13925 0 13922 13923 -13924 176 -13926 0 13922 13923 -13924 176 -13927 0 c 0-1 --> -1 c (-b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ -b^{22, 8}_0 ∧ -p_176) -> ( b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ b^{22, 9}_0) c in CNF: c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ p_176 ∨ b^{22, 9}_2 c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ p_176 ∨ -b^{22, 9}_1 c b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ p_176 ∨ b^{22, 9}_0 c in DIMACS: 13922 13923 13924 176 13925 0 13922 13923 13924 176 -13926 0 13922 13923 13924 176 13927 0 c -1-1 --> -2 c ( b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ b^{22, 8}_0 ∧ -p_176) -> ( b^{22, 9}_2 ∧ b^{22, 9}_1 ∧ -b^{22, 9}_0) c in CNF: c -b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ p_176 ∨ b^{22, 9}_2 c -b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ p_176 ∨ b^{22, 9}_1 c -b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ p_176 ∨ -b^{22, 9}_0 c in DIMACS: -13922 13923 -13924 176 13925 0 -13922 13923 -13924 176 13926 0 -13922 13923 -13924 176 -13927 0 c -2-1 --> break c ( b^{22, 8}_2 ∧ b^{22, 8}_1 ∧ -b^{22, 8}_0 ∧ -p_176) -> break c in CNF: c -b^{22, 8}_2 ∨ -b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ p_176 ∨ break c in DIMACS: -13922 -13923 13924 176 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 8}_2 ∧ -b^{22, 8}_1 ∧ -b^{22, 8}_0 ∧ true) c in CNF: c -b^{22, 8}_2 ∨ b^{22, 8}_1 ∨ b^{22, 8}_0 ∨ false c in DIMACS: -13922 13923 13924 0 c 3 does not represent an automaton state. c -(-b^{22, 8}_2 ∧ b^{22, 8}_1 ∧ b^{22, 8}_0 ∧ true) c in CNF: c b^{22, 8}_2 ∨ -b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ false c in DIMACS: 13922 -13923 -13924 0 c -3 does not represent an automaton state. c -( b^{22, 8}_2 ∧ b^{22, 8}_1 ∧ b^{22, 8}_0 ∧ true) c in CNF: c -b^{22, 8}_2 ∨ -b^{22, 8}_1 ∨ -b^{22, 8}_0 ∨ false c in DIMACS: -13922 -13923 -13924 0 c i = 9 c -2+1 --> -1 c ( b^{22, 9}_2 ∧ b^{22, 9}_1 ∧ -b^{22, 9}_0 ∧ p_198) -> ( b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ b^{22, 10}_0) c in CNF: c -b^{22, 9}_2 ∨ -b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ -p_198 ∨ b^{22, 10}_2 c -b^{22, 9}_2 ∨ -b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ -p_198 ∨ -b^{22, 10}_1 c -b^{22, 9}_2 ∨ -b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ -p_198 ∨ b^{22, 10}_0 c in DIMACS: -13925 -13926 13927 -198 13928 0 -13925 -13926 13927 -198 -13929 0 -13925 -13926 13927 -198 13930 0 c -1+1 --> 0 c ( b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ b^{22, 9}_0 ∧ p_198) -> (-b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ -b^{22, 10}_0) c in CNF: c -b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ -p_198 ∨ -b^{22, 10}_2 c -b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ -p_198 ∨ -b^{22, 10}_1 c -b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ -p_198 ∨ -b^{22, 10}_0 c in DIMACS: -13925 13926 -13927 -198 -13928 0 -13925 13926 -13927 -198 -13929 0 -13925 13926 -13927 -198 -13930 0 c 0+1 --> 1 c (-b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ -b^{22, 9}_0 ∧ p_198) -> (-b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ b^{22, 10}_0) c in CNF: c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ -p_198 ∨ -b^{22, 10}_2 c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ -p_198 ∨ -b^{22, 10}_1 c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ -p_198 ∨ b^{22, 10}_0 c in DIMACS: 13925 13926 13927 -198 -13928 0 13925 13926 13927 -198 -13929 0 13925 13926 13927 -198 13930 0 c 1+1 --> 2 c (-b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ b^{22, 9}_0 ∧ p_198) -> (-b^{22, 10}_2 ∧ b^{22, 10}_1 ∧ -b^{22, 10}_0) c in CNF: c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ -p_198 ∨ -b^{22, 10}_2 c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ -p_198 ∨ b^{22, 10}_1 c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ -p_198 ∨ -b^{22, 10}_0 c in DIMACS: 13925 13926 -13927 -198 -13928 0 13925 13926 -13927 -198 13929 0 13925 13926 -13927 -198 -13930 0 c 2+1 --> break c (-b^{22, 9}_2 ∧ b^{22, 9}_1 ∧ -b^{22, 9}_0 ∧ p_198) -> break c in CNF: c b^{22, 9}_2 ∨ -b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ -p_198 ∨ break c in DIMACS: 13925 -13926 13927 -198 1162 0 c 2-1 --> 1 c (-b^{22, 9}_2 ∧ b^{22, 9}_1 ∧ -b^{22, 9}_0 ∧ -p_198) -> (-b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ b^{22, 10}_0) c in CNF: c b^{22, 9}_2 ∨ -b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ p_198 ∨ -b^{22, 10}_2 c b^{22, 9}_2 ∨ -b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ p_198 ∨ -b^{22, 10}_1 c b^{22, 9}_2 ∨ -b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ p_198 ∨ b^{22, 10}_0 c in DIMACS: 13925 -13926 13927 198 -13928 0 13925 -13926 13927 198 -13929 0 13925 -13926 13927 198 13930 0 c 1-1 --> 0 c (-b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ b^{22, 9}_0 ∧ -p_198) -> (-b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ -b^{22, 10}_0) c in CNF: c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ p_198 ∨ -b^{22, 10}_2 c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ p_198 ∨ -b^{22, 10}_1 c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ p_198 ∨ -b^{22, 10}_0 c in DIMACS: 13925 13926 -13927 198 -13928 0 13925 13926 -13927 198 -13929 0 13925 13926 -13927 198 -13930 0 c 0-1 --> -1 c (-b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ -b^{22, 9}_0 ∧ -p_198) -> ( b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ b^{22, 10}_0) c in CNF: c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ p_198 ∨ b^{22, 10}_2 c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ p_198 ∨ -b^{22, 10}_1 c b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ p_198 ∨ b^{22, 10}_0 c in DIMACS: 13925 13926 13927 198 13928 0 13925 13926 13927 198 -13929 0 13925 13926 13927 198 13930 0 c -1-1 --> -2 c ( b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ b^{22, 9}_0 ∧ -p_198) -> ( b^{22, 10}_2 ∧ b^{22, 10}_1 ∧ -b^{22, 10}_0) c in CNF: c -b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ p_198 ∨ b^{22, 10}_2 c -b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ p_198 ∨ b^{22, 10}_1 c -b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ p_198 ∨ -b^{22, 10}_0 c in DIMACS: -13925 13926 -13927 198 13928 0 -13925 13926 -13927 198 13929 0 -13925 13926 -13927 198 -13930 0 c -2-1 --> break c ( b^{22, 9}_2 ∧ b^{22, 9}_1 ∧ -b^{22, 9}_0 ∧ -p_198) -> break c in CNF: c -b^{22, 9}_2 ∨ -b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ p_198 ∨ break c in DIMACS: -13925 -13926 13927 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 9}_2 ∧ -b^{22, 9}_1 ∧ -b^{22, 9}_0 ∧ true) c in CNF: c -b^{22, 9}_2 ∨ b^{22, 9}_1 ∨ b^{22, 9}_0 ∨ false c in DIMACS: -13925 13926 13927 0 c 3 does not represent an automaton state. c -(-b^{22, 9}_2 ∧ b^{22, 9}_1 ∧ b^{22, 9}_0 ∧ true) c in CNF: c b^{22, 9}_2 ∨ -b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ false c in DIMACS: 13925 -13926 -13927 0 c -3 does not represent an automaton state. c -( b^{22, 9}_2 ∧ b^{22, 9}_1 ∧ b^{22, 9}_0 ∧ true) c in CNF: c -b^{22, 9}_2 ∨ -b^{22, 9}_1 ∨ -b^{22, 9}_0 ∨ false c in DIMACS: -13925 -13926 -13927 0 c i = 10 c -2+1 --> -1 c ( b^{22, 10}_2 ∧ b^{22, 10}_1 ∧ -b^{22, 10}_0 ∧ p_220) -> ( b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ b^{22, 11}_0) c in CNF: c -b^{22, 10}_2 ∨ -b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ -p_220 ∨ b^{22, 11}_2 c -b^{22, 10}_2 ∨ -b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ -p_220 ∨ -b^{22, 11}_1 c -b^{22, 10}_2 ∨ -b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ -p_220 ∨ b^{22, 11}_0 c in DIMACS: -13928 -13929 13930 -220 13931 0 -13928 -13929 13930 -220 -13932 0 -13928 -13929 13930 -220 13933 0 c -1+1 --> 0 c ( b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ b^{22, 10}_0 ∧ p_220) -> (-b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ -b^{22, 11}_0) c in CNF: c -b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ -p_220 ∨ -b^{22, 11}_2 c -b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ -p_220 ∨ -b^{22, 11}_1 c -b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ -p_220 ∨ -b^{22, 11}_0 c in DIMACS: -13928 13929 -13930 -220 -13931 0 -13928 13929 -13930 -220 -13932 0 -13928 13929 -13930 -220 -13933 0 c 0+1 --> 1 c (-b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ -b^{22, 10}_0 ∧ p_220) -> (-b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ b^{22, 11}_0) c in CNF: c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ -p_220 ∨ -b^{22, 11}_2 c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ -p_220 ∨ -b^{22, 11}_1 c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ -p_220 ∨ b^{22, 11}_0 c in DIMACS: 13928 13929 13930 -220 -13931 0 13928 13929 13930 -220 -13932 0 13928 13929 13930 -220 13933 0 c 1+1 --> 2 c (-b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ b^{22, 10}_0 ∧ p_220) -> (-b^{22, 11}_2 ∧ b^{22, 11}_1 ∧ -b^{22, 11}_0) c in CNF: c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ -p_220 ∨ -b^{22, 11}_2 c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ -p_220 ∨ b^{22, 11}_1 c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ -p_220 ∨ -b^{22, 11}_0 c in DIMACS: 13928 13929 -13930 -220 -13931 0 13928 13929 -13930 -220 13932 0 13928 13929 -13930 -220 -13933 0 c 2+1 --> break c (-b^{22, 10}_2 ∧ b^{22, 10}_1 ∧ -b^{22, 10}_0 ∧ p_220) -> break c in CNF: c b^{22, 10}_2 ∨ -b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ -p_220 ∨ break c in DIMACS: 13928 -13929 13930 -220 1162 0 c 2-1 --> 1 c (-b^{22, 10}_2 ∧ b^{22, 10}_1 ∧ -b^{22, 10}_0 ∧ -p_220) -> (-b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ b^{22, 11}_0) c in CNF: c b^{22, 10}_2 ∨ -b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ p_220 ∨ -b^{22, 11}_2 c b^{22, 10}_2 ∨ -b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ p_220 ∨ -b^{22, 11}_1 c b^{22, 10}_2 ∨ -b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ p_220 ∨ b^{22, 11}_0 c in DIMACS: 13928 -13929 13930 220 -13931 0 13928 -13929 13930 220 -13932 0 13928 -13929 13930 220 13933 0 c 1-1 --> 0 c (-b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ b^{22, 10}_0 ∧ -p_220) -> (-b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ -b^{22, 11}_0) c in CNF: c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ p_220 ∨ -b^{22, 11}_2 c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ p_220 ∨ -b^{22, 11}_1 c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ p_220 ∨ -b^{22, 11}_0 c in DIMACS: 13928 13929 -13930 220 -13931 0 13928 13929 -13930 220 -13932 0 13928 13929 -13930 220 -13933 0 c 0-1 --> -1 c (-b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ -b^{22, 10}_0 ∧ -p_220) -> ( b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ b^{22, 11}_0) c in CNF: c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ p_220 ∨ b^{22, 11}_2 c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ p_220 ∨ -b^{22, 11}_1 c b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ p_220 ∨ b^{22, 11}_0 c in DIMACS: 13928 13929 13930 220 13931 0 13928 13929 13930 220 -13932 0 13928 13929 13930 220 13933 0 c -1-1 --> -2 c ( b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ b^{22, 10}_0 ∧ -p_220) -> ( b^{22, 11}_2 ∧ b^{22, 11}_1 ∧ -b^{22, 11}_0) c in CNF: c -b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ p_220 ∨ b^{22, 11}_2 c -b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ p_220 ∨ b^{22, 11}_1 c -b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ p_220 ∨ -b^{22, 11}_0 c in DIMACS: -13928 13929 -13930 220 13931 0 -13928 13929 -13930 220 13932 0 -13928 13929 -13930 220 -13933 0 c -2-1 --> break c ( b^{22, 10}_2 ∧ b^{22, 10}_1 ∧ -b^{22, 10}_0 ∧ -p_220) -> break c in CNF: c -b^{22, 10}_2 ∨ -b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ p_220 ∨ break c in DIMACS: -13928 -13929 13930 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 10}_2 ∧ -b^{22, 10}_1 ∧ -b^{22, 10}_0 ∧ true) c in CNF: c -b^{22, 10}_2 ∨ b^{22, 10}_1 ∨ b^{22, 10}_0 ∨ false c in DIMACS: -13928 13929 13930 0 c 3 does not represent an automaton state. c -(-b^{22, 10}_2 ∧ b^{22, 10}_1 ∧ b^{22, 10}_0 ∧ true) c in CNF: c b^{22, 10}_2 ∨ -b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ false c in DIMACS: 13928 -13929 -13930 0 c -3 does not represent an automaton state. c -( b^{22, 10}_2 ∧ b^{22, 10}_1 ∧ b^{22, 10}_0 ∧ true) c in CNF: c -b^{22, 10}_2 ∨ -b^{22, 10}_1 ∨ -b^{22, 10}_0 ∨ false c in DIMACS: -13928 -13929 -13930 0 c i = 11 c -2+1 --> -1 c ( b^{22, 11}_2 ∧ b^{22, 11}_1 ∧ -b^{22, 11}_0 ∧ p_242) -> ( b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ b^{22, 12}_0) c in CNF: c -b^{22, 11}_2 ∨ -b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ -p_242 ∨ b^{22, 12}_2 c -b^{22, 11}_2 ∨ -b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ -p_242 ∨ -b^{22, 12}_1 c -b^{22, 11}_2 ∨ -b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ -p_242 ∨ b^{22, 12}_0 c in DIMACS: -13931 -13932 13933 -242 13934 0 -13931 -13932 13933 -242 -13935 0 -13931 -13932 13933 -242 13936 0 c -1+1 --> 0 c ( b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ b^{22, 11}_0 ∧ p_242) -> (-b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ -b^{22, 12}_0) c in CNF: c -b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ -p_242 ∨ -b^{22, 12}_2 c -b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ -p_242 ∨ -b^{22, 12}_1 c -b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ -p_242 ∨ -b^{22, 12}_0 c in DIMACS: -13931 13932 -13933 -242 -13934 0 -13931 13932 -13933 -242 -13935 0 -13931 13932 -13933 -242 -13936 0 c 0+1 --> 1 c (-b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ -b^{22, 11}_0 ∧ p_242) -> (-b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ b^{22, 12}_0) c in CNF: c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ -p_242 ∨ -b^{22, 12}_2 c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ -p_242 ∨ -b^{22, 12}_1 c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ -p_242 ∨ b^{22, 12}_0 c in DIMACS: 13931 13932 13933 -242 -13934 0 13931 13932 13933 -242 -13935 0 13931 13932 13933 -242 13936 0 c 1+1 --> 2 c (-b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ b^{22, 11}_0 ∧ p_242) -> (-b^{22, 12}_2 ∧ b^{22, 12}_1 ∧ -b^{22, 12}_0) c in CNF: c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ -p_242 ∨ -b^{22, 12}_2 c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ -p_242 ∨ b^{22, 12}_1 c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ -p_242 ∨ -b^{22, 12}_0 c in DIMACS: 13931 13932 -13933 -242 -13934 0 13931 13932 -13933 -242 13935 0 13931 13932 -13933 -242 -13936 0 c 2+1 --> break c (-b^{22, 11}_2 ∧ b^{22, 11}_1 ∧ -b^{22, 11}_0 ∧ p_242) -> break c in CNF: c b^{22, 11}_2 ∨ -b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ -p_242 ∨ break c in DIMACS: 13931 -13932 13933 -242 1162 0 c 2-1 --> 1 c (-b^{22, 11}_2 ∧ b^{22, 11}_1 ∧ -b^{22, 11}_0 ∧ -p_242) -> (-b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ b^{22, 12}_0) c in CNF: c b^{22, 11}_2 ∨ -b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ p_242 ∨ -b^{22, 12}_2 c b^{22, 11}_2 ∨ -b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ p_242 ∨ -b^{22, 12}_1 c b^{22, 11}_2 ∨ -b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ p_242 ∨ b^{22, 12}_0 c in DIMACS: 13931 -13932 13933 242 -13934 0 13931 -13932 13933 242 -13935 0 13931 -13932 13933 242 13936 0 c 1-1 --> 0 c (-b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ b^{22, 11}_0 ∧ -p_242) -> (-b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ -b^{22, 12}_0) c in CNF: c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ p_242 ∨ -b^{22, 12}_2 c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ p_242 ∨ -b^{22, 12}_1 c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ p_242 ∨ -b^{22, 12}_0 c in DIMACS: 13931 13932 -13933 242 -13934 0 13931 13932 -13933 242 -13935 0 13931 13932 -13933 242 -13936 0 c 0-1 --> -1 c (-b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ -b^{22, 11}_0 ∧ -p_242) -> ( b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ b^{22, 12}_0) c in CNF: c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ p_242 ∨ b^{22, 12}_2 c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ p_242 ∨ -b^{22, 12}_1 c b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ p_242 ∨ b^{22, 12}_0 c in DIMACS: 13931 13932 13933 242 13934 0 13931 13932 13933 242 -13935 0 13931 13932 13933 242 13936 0 c -1-1 --> -2 c ( b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ b^{22, 11}_0 ∧ -p_242) -> ( b^{22, 12}_2 ∧ b^{22, 12}_1 ∧ -b^{22, 12}_0) c in CNF: c -b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ p_242 ∨ b^{22, 12}_2 c -b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ p_242 ∨ b^{22, 12}_1 c -b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ p_242 ∨ -b^{22, 12}_0 c in DIMACS: -13931 13932 -13933 242 13934 0 -13931 13932 -13933 242 13935 0 -13931 13932 -13933 242 -13936 0 c -2-1 --> break c ( b^{22, 11}_2 ∧ b^{22, 11}_1 ∧ -b^{22, 11}_0 ∧ -p_242) -> break c in CNF: c -b^{22, 11}_2 ∨ -b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ p_242 ∨ break c in DIMACS: -13931 -13932 13933 242 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 11}_2 ∧ -b^{22, 11}_1 ∧ -b^{22, 11}_0 ∧ true) c in CNF: c -b^{22, 11}_2 ∨ b^{22, 11}_1 ∨ b^{22, 11}_0 ∨ false c in DIMACS: -13931 13932 13933 0 c 3 does not represent an automaton state. c -(-b^{22, 11}_2 ∧ b^{22, 11}_1 ∧ b^{22, 11}_0 ∧ true) c in CNF: c b^{22, 11}_2 ∨ -b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ false c in DIMACS: 13931 -13932 -13933 0 c -3 does not represent an automaton state. c -( b^{22, 11}_2 ∧ b^{22, 11}_1 ∧ b^{22, 11}_0 ∧ true) c in CNF: c -b^{22, 11}_2 ∨ -b^{22, 11}_1 ∨ -b^{22, 11}_0 ∨ false c in DIMACS: -13931 -13932 -13933 0 c i = 12 c -2+1 --> -1 c ( b^{22, 12}_2 ∧ b^{22, 12}_1 ∧ -b^{22, 12}_0 ∧ p_264) -> ( b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ b^{22, 13}_0) c in CNF: c -b^{22, 12}_2 ∨ -b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ -p_264 ∨ b^{22, 13}_2 c -b^{22, 12}_2 ∨ -b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ -p_264 ∨ -b^{22, 13}_1 c -b^{22, 12}_2 ∨ -b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ -p_264 ∨ b^{22, 13}_0 c in DIMACS: -13934 -13935 13936 -264 13937 0 -13934 -13935 13936 -264 -13938 0 -13934 -13935 13936 -264 13939 0 c -1+1 --> 0 c ( b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ b^{22, 12}_0 ∧ p_264) -> (-b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ -b^{22, 13}_0) c in CNF: c -b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ -p_264 ∨ -b^{22, 13}_2 c -b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ -p_264 ∨ -b^{22, 13}_1 c -b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ -p_264 ∨ -b^{22, 13}_0 c in DIMACS: -13934 13935 -13936 -264 -13937 0 -13934 13935 -13936 -264 -13938 0 -13934 13935 -13936 -264 -13939 0 c 0+1 --> 1 c (-b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ -b^{22, 12}_0 ∧ p_264) -> (-b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ b^{22, 13}_0) c in CNF: c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ -p_264 ∨ -b^{22, 13}_2 c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ -p_264 ∨ -b^{22, 13}_1 c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ -p_264 ∨ b^{22, 13}_0 c in DIMACS: 13934 13935 13936 -264 -13937 0 13934 13935 13936 -264 -13938 0 13934 13935 13936 -264 13939 0 c 1+1 --> 2 c (-b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ b^{22, 12}_0 ∧ p_264) -> (-b^{22, 13}_2 ∧ b^{22, 13}_1 ∧ -b^{22, 13}_0) c in CNF: c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ -p_264 ∨ -b^{22, 13}_2 c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ -p_264 ∨ b^{22, 13}_1 c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ -p_264 ∨ -b^{22, 13}_0 c in DIMACS: 13934 13935 -13936 -264 -13937 0 13934 13935 -13936 -264 13938 0 13934 13935 -13936 -264 -13939 0 c 2+1 --> break c (-b^{22, 12}_2 ∧ b^{22, 12}_1 ∧ -b^{22, 12}_0 ∧ p_264) -> break c in CNF: c b^{22, 12}_2 ∨ -b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ -p_264 ∨ break c in DIMACS: 13934 -13935 13936 -264 1162 0 c 2-1 --> 1 c (-b^{22, 12}_2 ∧ b^{22, 12}_1 ∧ -b^{22, 12}_0 ∧ -p_264) -> (-b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ b^{22, 13}_0) c in CNF: c b^{22, 12}_2 ∨ -b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ p_264 ∨ -b^{22, 13}_2 c b^{22, 12}_2 ∨ -b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ p_264 ∨ -b^{22, 13}_1 c b^{22, 12}_2 ∨ -b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ p_264 ∨ b^{22, 13}_0 c in DIMACS: 13934 -13935 13936 264 -13937 0 13934 -13935 13936 264 -13938 0 13934 -13935 13936 264 13939 0 c 1-1 --> 0 c (-b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ b^{22, 12}_0 ∧ -p_264) -> (-b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ -b^{22, 13}_0) c in CNF: c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ p_264 ∨ -b^{22, 13}_2 c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ p_264 ∨ -b^{22, 13}_1 c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ p_264 ∨ -b^{22, 13}_0 c in DIMACS: 13934 13935 -13936 264 -13937 0 13934 13935 -13936 264 -13938 0 13934 13935 -13936 264 -13939 0 c 0-1 --> -1 c (-b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ -b^{22, 12}_0 ∧ -p_264) -> ( b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ b^{22, 13}_0) c in CNF: c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ p_264 ∨ b^{22, 13}_2 c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ p_264 ∨ -b^{22, 13}_1 c b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ p_264 ∨ b^{22, 13}_0 c in DIMACS: 13934 13935 13936 264 13937 0 13934 13935 13936 264 -13938 0 13934 13935 13936 264 13939 0 c -1-1 --> -2 c ( b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ b^{22, 12}_0 ∧ -p_264) -> ( b^{22, 13}_2 ∧ b^{22, 13}_1 ∧ -b^{22, 13}_0) c in CNF: c -b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ p_264 ∨ b^{22, 13}_2 c -b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ p_264 ∨ b^{22, 13}_1 c -b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ p_264 ∨ -b^{22, 13}_0 c in DIMACS: -13934 13935 -13936 264 13937 0 -13934 13935 -13936 264 13938 0 -13934 13935 -13936 264 -13939 0 c -2-1 --> break c ( b^{22, 12}_2 ∧ b^{22, 12}_1 ∧ -b^{22, 12}_0 ∧ -p_264) -> break c in CNF: c -b^{22, 12}_2 ∨ -b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ p_264 ∨ break c in DIMACS: -13934 -13935 13936 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 12}_2 ∧ -b^{22, 12}_1 ∧ -b^{22, 12}_0 ∧ true) c in CNF: c -b^{22, 12}_2 ∨ b^{22, 12}_1 ∨ b^{22, 12}_0 ∨ false c in DIMACS: -13934 13935 13936 0 c 3 does not represent an automaton state. c -(-b^{22, 12}_2 ∧ b^{22, 12}_1 ∧ b^{22, 12}_0 ∧ true) c in CNF: c b^{22, 12}_2 ∨ -b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ false c in DIMACS: 13934 -13935 -13936 0 c -3 does not represent an automaton state. c -( b^{22, 12}_2 ∧ b^{22, 12}_1 ∧ b^{22, 12}_0 ∧ true) c in CNF: c -b^{22, 12}_2 ∨ -b^{22, 12}_1 ∨ -b^{22, 12}_0 ∨ false c in DIMACS: -13934 -13935 -13936 0 c i = 13 c -2+1 --> -1 c ( b^{22, 13}_2 ∧ b^{22, 13}_1 ∧ -b^{22, 13}_0 ∧ p_286) -> ( b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ b^{22, 14}_0) c in CNF: c -b^{22, 13}_2 ∨ -b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ -p_286 ∨ b^{22, 14}_2 c -b^{22, 13}_2 ∨ -b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ -p_286 ∨ -b^{22, 14}_1 c -b^{22, 13}_2 ∨ -b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ -p_286 ∨ b^{22, 14}_0 c in DIMACS: -13937 -13938 13939 -286 13940 0 -13937 -13938 13939 -286 -13941 0 -13937 -13938 13939 -286 13942 0 c -1+1 --> 0 c ( b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ b^{22, 13}_0 ∧ p_286) -> (-b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ -b^{22, 14}_0) c in CNF: c -b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ -p_286 ∨ -b^{22, 14}_2 c -b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ -p_286 ∨ -b^{22, 14}_1 c -b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ -p_286 ∨ -b^{22, 14}_0 c in DIMACS: -13937 13938 -13939 -286 -13940 0 -13937 13938 -13939 -286 -13941 0 -13937 13938 -13939 -286 -13942 0 c 0+1 --> 1 c (-b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ -b^{22, 13}_0 ∧ p_286) -> (-b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ b^{22, 14}_0) c in CNF: c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ -p_286 ∨ -b^{22, 14}_2 c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ -p_286 ∨ -b^{22, 14}_1 c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ -p_286 ∨ b^{22, 14}_0 c in DIMACS: 13937 13938 13939 -286 -13940 0 13937 13938 13939 -286 -13941 0 13937 13938 13939 -286 13942 0 c 1+1 --> 2 c (-b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ b^{22, 13}_0 ∧ p_286) -> (-b^{22, 14}_2 ∧ b^{22, 14}_1 ∧ -b^{22, 14}_0) c in CNF: c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ -p_286 ∨ -b^{22, 14}_2 c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ -p_286 ∨ b^{22, 14}_1 c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ -p_286 ∨ -b^{22, 14}_0 c in DIMACS: 13937 13938 -13939 -286 -13940 0 13937 13938 -13939 -286 13941 0 13937 13938 -13939 -286 -13942 0 c 2+1 --> break c (-b^{22, 13}_2 ∧ b^{22, 13}_1 ∧ -b^{22, 13}_0 ∧ p_286) -> break c in CNF: c b^{22, 13}_2 ∨ -b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ -p_286 ∨ break c in DIMACS: 13937 -13938 13939 -286 1162 0 c 2-1 --> 1 c (-b^{22, 13}_2 ∧ b^{22, 13}_1 ∧ -b^{22, 13}_0 ∧ -p_286) -> (-b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ b^{22, 14}_0) c in CNF: c b^{22, 13}_2 ∨ -b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ p_286 ∨ -b^{22, 14}_2 c b^{22, 13}_2 ∨ -b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ p_286 ∨ -b^{22, 14}_1 c b^{22, 13}_2 ∨ -b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ p_286 ∨ b^{22, 14}_0 c in DIMACS: 13937 -13938 13939 286 -13940 0 13937 -13938 13939 286 -13941 0 13937 -13938 13939 286 13942 0 c 1-1 --> 0 c (-b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ b^{22, 13}_0 ∧ -p_286) -> (-b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ -b^{22, 14}_0) c in CNF: c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ p_286 ∨ -b^{22, 14}_2 c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ p_286 ∨ -b^{22, 14}_1 c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ p_286 ∨ -b^{22, 14}_0 c in DIMACS: 13937 13938 -13939 286 -13940 0 13937 13938 -13939 286 -13941 0 13937 13938 -13939 286 -13942 0 c 0-1 --> -1 c (-b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ -b^{22, 13}_0 ∧ -p_286) -> ( b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ b^{22, 14}_0) c in CNF: c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ p_286 ∨ b^{22, 14}_2 c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ p_286 ∨ -b^{22, 14}_1 c b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ p_286 ∨ b^{22, 14}_0 c in DIMACS: 13937 13938 13939 286 13940 0 13937 13938 13939 286 -13941 0 13937 13938 13939 286 13942 0 c -1-1 --> -2 c ( b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ b^{22, 13}_0 ∧ -p_286) -> ( b^{22, 14}_2 ∧ b^{22, 14}_1 ∧ -b^{22, 14}_0) c in CNF: c -b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ p_286 ∨ b^{22, 14}_2 c -b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ p_286 ∨ b^{22, 14}_1 c -b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ p_286 ∨ -b^{22, 14}_0 c in DIMACS: -13937 13938 -13939 286 13940 0 -13937 13938 -13939 286 13941 0 -13937 13938 -13939 286 -13942 0 c -2-1 --> break c ( b^{22, 13}_2 ∧ b^{22, 13}_1 ∧ -b^{22, 13}_0 ∧ -p_286) -> break c in CNF: c -b^{22, 13}_2 ∨ -b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ p_286 ∨ break c in DIMACS: -13937 -13938 13939 286 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 13}_2 ∧ -b^{22, 13}_1 ∧ -b^{22, 13}_0 ∧ true) c in CNF: c -b^{22, 13}_2 ∨ b^{22, 13}_1 ∨ b^{22, 13}_0 ∨ false c in DIMACS: -13937 13938 13939 0 c 3 does not represent an automaton state. c -(-b^{22, 13}_2 ∧ b^{22, 13}_1 ∧ b^{22, 13}_0 ∧ true) c in CNF: c b^{22, 13}_2 ∨ -b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ false c in DIMACS: 13937 -13938 -13939 0 c -3 does not represent an automaton state. c -( b^{22, 13}_2 ∧ b^{22, 13}_1 ∧ b^{22, 13}_0 ∧ true) c in CNF: c -b^{22, 13}_2 ∨ -b^{22, 13}_1 ∨ -b^{22, 13}_0 ∨ false c in DIMACS: -13937 -13938 -13939 0 c i = 14 c -2+1 --> -1 c ( b^{22, 14}_2 ∧ b^{22, 14}_1 ∧ -b^{22, 14}_0 ∧ p_308) -> ( b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ b^{22, 15}_0) c in CNF: c -b^{22, 14}_2 ∨ -b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ -p_308 ∨ b^{22, 15}_2 c -b^{22, 14}_2 ∨ -b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ -p_308 ∨ -b^{22, 15}_1 c -b^{22, 14}_2 ∨ -b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ -p_308 ∨ b^{22, 15}_0 c in DIMACS: -13940 -13941 13942 -308 13943 0 -13940 -13941 13942 -308 -13944 0 -13940 -13941 13942 -308 13945 0 c -1+1 --> 0 c ( b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ b^{22, 14}_0 ∧ p_308) -> (-b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ -b^{22, 15}_0) c in CNF: c -b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ -p_308 ∨ -b^{22, 15}_2 c -b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ -p_308 ∨ -b^{22, 15}_1 c -b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ -p_308 ∨ -b^{22, 15}_0 c in DIMACS: -13940 13941 -13942 -308 -13943 0 -13940 13941 -13942 -308 -13944 0 -13940 13941 -13942 -308 -13945 0 c 0+1 --> 1 c (-b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ -b^{22, 14}_0 ∧ p_308) -> (-b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ b^{22, 15}_0) c in CNF: c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ -p_308 ∨ -b^{22, 15}_2 c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ -p_308 ∨ -b^{22, 15}_1 c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ -p_308 ∨ b^{22, 15}_0 c in DIMACS: 13940 13941 13942 -308 -13943 0 13940 13941 13942 -308 -13944 0 13940 13941 13942 -308 13945 0 c 1+1 --> 2 c (-b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ b^{22, 14}_0 ∧ p_308) -> (-b^{22, 15}_2 ∧ b^{22, 15}_1 ∧ -b^{22, 15}_0) c in CNF: c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ -p_308 ∨ -b^{22, 15}_2 c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ -p_308 ∨ b^{22, 15}_1 c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ -p_308 ∨ -b^{22, 15}_0 c in DIMACS: 13940 13941 -13942 -308 -13943 0 13940 13941 -13942 -308 13944 0 13940 13941 -13942 -308 -13945 0 c 2+1 --> break c (-b^{22, 14}_2 ∧ b^{22, 14}_1 ∧ -b^{22, 14}_0 ∧ p_308) -> break c in CNF: c b^{22, 14}_2 ∨ -b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ -p_308 ∨ break c in DIMACS: 13940 -13941 13942 -308 1162 0 c 2-1 --> 1 c (-b^{22, 14}_2 ∧ b^{22, 14}_1 ∧ -b^{22, 14}_0 ∧ -p_308) -> (-b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ b^{22, 15}_0) c in CNF: c b^{22, 14}_2 ∨ -b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ p_308 ∨ -b^{22, 15}_2 c b^{22, 14}_2 ∨ -b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ p_308 ∨ -b^{22, 15}_1 c b^{22, 14}_2 ∨ -b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ p_308 ∨ b^{22, 15}_0 c in DIMACS: 13940 -13941 13942 308 -13943 0 13940 -13941 13942 308 -13944 0 13940 -13941 13942 308 13945 0 c 1-1 --> 0 c (-b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ b^{22, 14}_0 ∧ -p_308) -> (-b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ -b^{22, 15}_0) c in CNF: c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ p_308 ∨ -b^{22, 15}_2 c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ p_308 ∨ -b^{22, 15}_1 c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ p_308 ∨ -b^{22, 15}_0 c in DIMACS: 13940 13941 -13942 308 -13943 0 13940 13941 -13942 308 -13944 0 13940 13941 -13942 308 -13945 0 c 0-1 --> -1 c (-b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ -b^{22, 14}_0 ∧ -p_308) -> ( b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ b^{22, 15}_0) c in CNF: c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ p_308 ∨ b^{22, 15}_2 c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ p_308 ∨ -b^{22, 15}_1 c b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ p_308 ∨ b^{22, 15}_0 c in DIMACS: 13940 13941 13942 308 13943 0 13940 13941 13942 308 -13944 0 13940 13941 13942 308 13945 0 c -1-1 --> -2 c ( b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ b^{22, 14}_0 ∧ -p_308) -> ( b^{22, 15}_2 ∧ b^{22, 15}_1 ∧ -b^{22, 15}_0) c in CNF: c -b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ p_308 ∨ b^{22, 15}_2 c -b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ p_308 ∨ b^{22, 15}_1 c -b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ p_308 ∨ -b^{22, 15}_0 c in DIMACS: -13940 13941 -13942 308 13943 0 -13940 13941 -13942 308 13944 0 -13940 13941 -13942 308 -13945 0 c -2-1 --> break c ( b^{22, 14}_2 ∧ b^{22, 14}_1 ∧ -b^{22, 14}_0 ∧ -p_308) -> break c in CNF: c -b^{22, 14}_2 ∨ -b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ p_308 ∨ break c in DIMACS: -13940 -13941 13942 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 14}_2 ∧ -b^{22, 14}_1 ∧ -b^{22, 14}_0 ∧ true) c in CNF: c -b^{22, 14}_2 ∨ b^{22, 14}_1 ∨ b^{22, 14}_0 ∨ false c in DIMACS: -13940 13941 13942 0 c 3 does not represent an automaton state. c -(-b^{22, 14}_2 ∧ b^{22, 14}_1 ∧ b^{22, 14}_0 ∧ true) c in CNF: c b^{22, 14}_2 ∨ -b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ false c in DIMACS: 13940 -13941 -13942 0 c -3 does not represent an automaton state. c -( b^{22, 14}_2 ∧ b^{22, 14}_1 ∧ b^{22, 14}_0 ∧ true) c in CNF: c -b^{22, 14}_2 ∨ -b^{22, 14}_1 ∨ -b^{22, 14}_0 ∨ false c in DIMACS: -13940 -13941 -13942 0 c i = 15 c -2+1 --> -1 c ( b^{22, 15}_2 ∧ b^{22, 15}_1 ∧ -b^{22, 15}_0 ∧ p_330) -> ( b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ b^{22, 16}_0) c in CNF: c -b^{22, 15}_2 ∨ -b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ -p_330 ∨ b^{22, 16}_2 c -b^{22, 15}_2 ∨ -b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ -p_330 ∨ -b^{22, 16}_1 c -b^{22, 15}_2 ∨ -b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ -p_330 ∨ b^{22, 16}_0 c in DIMACS: -13943 -13944 13945 -330 13946 0 -13943 -13944 13945 -330 -13947 0 -13943 -13944 13945 -330 13948 0 c -1+1 --> 0 c ( b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ b^{22, 15}_0 ∧ p_330) -> (-b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ -b^{22, 16}_0) c in CNF: c -b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ -p_330 ∨ -b^{22, 16}_2 c -b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ -p_330 ∨ -b^{22, 16}_1 c -b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ -p_330 ∨ -b^{22, 16}_0 c in DIMACS: -13943 13944 -13945 -330 -13946 0 -13943 13944 -13945 -330 -13947 0 -13943 13944 -13945 -330 -13948 0 c 0+1 --> 1 c (-b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ -b^{22, 15}_0 ∧ p_330) -> (-b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ b^{22, 16}_0) c in CNF: c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ -p_330 ∨ -b^{22, 16}_2 c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ -p_330 ∨ -b^{22, 16}_1 c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ -p_330 ∨ b^{22, 16}_0 c in DIMACS: 13943 13944 13945 -330 -13946 0 13943 13944 13945 -330 -13947 0 13943 13944 13945 -330 13948 0 c 1+1 --> 2 c (-b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ b^{22, 15}_0 ∧ p_330) -> (-b^{22, 16}_2 ∧ b^{22, 16}_1 ∧ -b^{22, 16}_0) c in CNF: c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ -p_330 ∨ -b^{22, 16}_2 c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ -p_330 ∨ b^{22, 16}_1 c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ -p_330 ∨ -b^{22, 16}_0 c in DIMACS: 13943 13944 -13945 -330 -13946 0 13943 13944 -13945 -330 13947 0 13943 13944 -13945 -330 -13948 0 c 2+1 --> break c (-b^{22, 15}_2 ∧ b^{22, 15}_1 ∧ -b^{22, 15}_0 ∧ p_330) -> break c in CNF: c b^{22, 15}_2 ∨ -b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ -p_330 ∨ break c in DIMACS: 13943 -13944 13945 -330 1162 0 c 2-1 --> 1 c (-b^{22, 15}_2 ∧ b^{22, 15}_1 ∧ -b^{22, 15}_0 ∧ -p_330) -> (-b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ b^{22, 16}_0) c in CNF: c b^{22, 15}_2 ∨ -b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ p_330 ∨ -b^{22, 16}_2 c b^{22, 15}_2 ∨ -b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ p_330 ∨ -b^{22, 16}_1 c b^{22, 15}_2 ∨ -b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ p_330 ∨ b^{22, 16}_0 c in DIMACS: 13943 -13944 13945 330 -13946 0 13943 -13944 13945 330 -13947 0 13943 -13944 13945 330 13948 0 c 1-1 --> 0 c (-b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ b^{22, 15}_0 ∧ -p_330) -> (-b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ -b^{22, 16}_0) c in CNF: c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ p_330 ∨ -b^{22, 16}_2 c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ p_330 ∨ -b^{22, 16}_1 c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ p_330 ∨ -b^{22, 16}_0 c in DIMACS: 13943 13944 -13945 330 -13946 0 13943 13944 -13945 330 -13947 0 13943 13944 -13945 330 -13948 0 c 0-1 --> -1 c (-b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ -b^{22, 15}_0 ∧ -p_330) -> ( b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ b^{22, 16}_0) c in CNF: c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ p_330 ∨ b^{22, 16}_2 c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ p_330 ∨ -b^{22, 16}_1 c b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ p_330 ∨ b^{22, 16}_0 c in DIMACS: 13943 13944 13945 330 13946 0 13943 13944 13945 330 -13947 0 13943 13944 13945 330 13948 0 c -1-1 --> -2 c ( b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ b^{22, 15}_0 ∧ -p_330) -> ( b^{22, 16}_2 ∧ b^{22, 16}_1 ∧ -b^{22, 16}_0) c in CNF: c -b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ p_330 ∨ b^{22, 16}_2 c -b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ p_330 ∨ b^{22, 16}_1 c -b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ p_330 ∨ -b^{22, 16}_0 c in DIMACS: -13943 13944 -13945 330 13946 0 -13943 13944 -13945 330 13947 0 -13943 13944 -13945 330 -13948 0 c -2-1 --> break c ( b^{22, 15}_2 ∧ b^{22, 15}_1 ∧ -b^{22, 15}_0 ∧ -p_330) -> break c in CNF: c -b^{22, 15}_2 ∨ -b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ p_330 ∨ break c in DIMACS: -13943 -13944 13945 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 15}_2 ∧ -b^{22, 15}_1 ∧ -b^{22, 15}_0 ∧ true) c in CNF: c -b^{22, 15}_2 ∨ b^{22, 15}_1 ∨ b^{22, 15}_0 ∨ false c in DIMACS: -13943 13944 13945 0 c 3 does not represent an automaton state. c -(-b^{22, 15}_2 ∧ b^{22, 15}_1 ∧ b^{22, 15}_0 ∧ true) c in CNF: c b^{22, 15}_2 ∨ -b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ false c in DIMACS: 13943 -13944 -13945 0 c -3 does not represent an automaton state. c -( b^{22, 15}_2 ∧ b^{22, 15}_1 ∧ b^{22, 15}_0 ∧ true) c in CNF: c -b^{22, 15}_2 ∨ -b^{22, 15}_1 ∨ -b^{22, 15}_0 ∨ false c in DIMACS: -13943 -13944 -13945 0 c i = 16 c -2+1 --> -1 c ( b^{22, 16}_2 ∧ b^{22, 16}_1 ∧ -b^{22, 16}_0 ∧ p_352) -> ( b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ b^{22, 17}_0) c in CNF: c -b^{22, 16}_2 ∨ -b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ -p_352 ∨ b^{22, 17}_2 c -b^{22, 16}_2 ∨ -b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ -p_352 ∨ -b^{22, 17}_1 c -b^{22, 16}_2 ∨ -b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ -p_352 ∨ b^{22, 17}_0 c in DIMACS: -13946 -13947 13948 -352 13949 0 -13946 -13947 13948 -352 -13950 0 -13946 -13947 13948 -352 13951 0 c -1+1 --> 0 c ( b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ b^{22, 16}_0 ∧ p_352) -> (-b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ -b^{22, 17}_0) c in CNF: c -b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ -p_352 ∨ -b^{22, 17}_2 c -b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ -p_352 ∨ -b^{22, 17}_1 c -b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ -p_352 ∨ -b^{22, 17}_0 c in DIMACS: -13946 13947 -13948 -352 -13949 0 -13946 13947 -13948 -352 -13950 0 -13946 13947 -13948 -352 -13951 0 c 0+1 --> 1 c (-b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ -b^{22, 16}_0 ∧ p_352) -> (-b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ b^{22, 17}_0) c in CNF: c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ -p_352 ∨ -b^{22, 17}_2 c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ -p_352 ∨ -b^{22, 17}_1 c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ -p_352 ∨ b^{22, 17}_0 c in DIMACS: 13946 13947 13948 -352 -13949 0 13946 13947 13948 -352 -13950 0 13946 13947 13948 -352 13951 0 c 1+1 --> 2 c (-b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ b^{22, 16}_0 ∧ p_352) -> (-b^{22, 17}_2 ∧ b^{22, 17}_1 ∧ -b^{22, 17}_0) c in CNF: c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ -p_352 ∨ -b^{22, 17}_2 c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ -p_352 ∨ b^{22, 17}_1 c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ -p_352 ∨ -b^{22, 17}_0 c in DIMACS: 13946 13947 -13948 -352 -13949 0 13946 13947 -13948 -352 13950 0 13946 13947 -13948 -352 -13951 0 c 2+1 --> break c (-b^{22, 16}_2 ∧ b^{22, 16}_1 ∧ -b^{22, 16}_0 ∧ p_352) -> break c in CNF: c b^{22, 16}_2 ∨ -b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ -p_352 ∨ break c in DIMACS: 13946 -13947 13948 -352 1162 0 c 2-1 --> 1 c (-b^{22, 16}_2 ∧ b^{22, 16}_1 ∧ -b^{22, 16}_0 ∧ -p_352) -> (-b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ b^{22, 17}_0) c in CNF: c b^{22, 16}_2 ∨ -b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ p_352 ∨ -b^{22, 17}_2 c b^{22, 16}_2 ∨ -b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ p_352 ∨ -b^{22, 17}_1 c b^{22, 16}_2 ∨ -b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ p_352 ∨ b^{22, 17}_0 c in DIMACS: 13946 -13947 13948 352 -13949 0 13946 -13947 13948 352 -13950 0 13946 -13947 13948 352 13951 0 c 1-1 --> 0 c (-b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ b^{22, 16}_0 ∧ -p_352) -> (-b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ -b^{22, 17}_0) c in CNF: c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ p_352 ∨ -b^{22, 17}_2 c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ p_352 ∨ -b^{22, 17}_1 c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ p_352 ∨ -b^{22, 17}_0 c in DIMACS: 13946 13947 -13948 352 -13949 0 13946 13947 -13948 352 -13950 0 13946 13947 -13948 352 -13951 0 c 0-1 --> -1 c (-b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ -b^{22, 16}_0 ∧ -p_352) -> ( b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ b^{22, 17}_0) c in CNF: c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ p_352 ∨ b^{22, 17}_2 c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ p_352 ∨ -b^{22, 17}_1 c b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ p_352 ∨ b^{22, 17}_0 c in DIMACS: 13946 13947 13948 352 13949 0 13946 13947 13948 352 -13950 0 13946 13947 13948 352 13951 0 c -1-1 --> -2 c ( b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ b^{22, 16}_0 ∧ -p_352) -> ( b^{22, 17}_2 ∧ b^{22, 17}_1 ∧ -b^{22, 17}_0) c in CNF: c -b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ p_352 ∨ b^{22, 17}_2 c -b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ p_352 ∨ b^{22, 17}_1 c -b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ p_352 ∨ -b^{22, 17}_0 c in DIMACS: -13946 13947 -13948 352 13949 0 -13946 13947 -13948 352 13950 0 -13946 13947 -13948 352 -13951 0 c -2-1 --> break c ( b^{22, 16}_2 ∧ b^{22, 16}_1 ∧ -b^{22, 16}_0 ∧ -p_352) -> break c in CNF: c -b^{22, 16}_2 ∨ -b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ p_352 ∨ break c in DIMACS: -13946 -13947 13948 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 16}_2 ∧ -b^{22, 16}_1 ∧ -b^{22, 16}_0 ∧ true) c in CNF: c -b^{22, 16}_2 ∨ b^{22, 16}_1 ∨ b^{22, 16}_0 ∨ false c in DIMACS: -13946 13947 13948 0 c 3 does not represent an automaton state. c -(-b^{22, 16}_2 ∧ b^{22, 16}_1 ∧ b^{22, 16}_0 ∧ true) c in CNF: c b^{22, 16}_2 ∨ -b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ false c in DIMACS: 13946 -13947 -13948 0 c -3 does not represent an automaton state. c -( b^{22, 16}_2 ∧ b^{22, 16}_1 ∧ b^{22, 16}_0 ∧ true) c in CNF: c -b^{22, 16}_2 ∨ -b^{22, 16}_1 ∨ -b^{22, 16}_0 ∨ false c in DIMACS: -13946 -13947 -13948 0 c i = 17 c -2+1 --> -1 c ( b^{22, 17}_2 ∧ b^{22, 17}_1 ∧ -b^{22, 17}_0 ∧ p_374) -> ( b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ b^{22, 18}_0) c in CNF: c -b^{22, 17}_2 ∨ -b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ -p_374 ∨ b^{22, 18}_2 c -b^{22, 17}_2 ∨ -b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ -p_374 ∨ -b^{22, 18}_1 c -b^{22, 17}_2 ∨ -b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ -p_374 ∨ b^{22, 18}_0 c in DIMACS: -13949 -13950 13951 -374 13952 0 -13949 -13950 13951 -374 -13953 0 -13949 -13950 13951 -374 13954 0 c -1+1 --> 0 c ( b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ b^{22, 17}_0 ∧ p_374) -> (-b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ -b^{22, 18}_0) c in CNF: c -b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ -p_374 ∨ -b^{22, 18}_2 c -b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ -p_374 ∨ -b^{22, 18}_1 c -b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ -p_374 ∨ -b^{22, 18}_0 c in DIMACS: -13949 13950 -13951 -374 -13952 0 -13949 13950 -13951 -374 -13953 0 -13949 13950 -13951 -374 -13954 0 c 0+1 --> 1 c (-b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ -b^{22, 17}_0 ∧ p_374) -> (-b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ b^{22, 18}_0) c in CNF: c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ -p_374 ∨ -b^{22, 18}_2 c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ -p_374 ∨ -b^{22, 18}_1 c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ -p_374 ∨ b^{22, 18}_0 c in DIMACS: 13949 13950 13951 -374 -13952 0 13949 13950 13951 -374 -13953 0 13949 13950 13951 -374 13954 0 c 1+1 --> 2 c (-b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ b^{22, 17}_0 ∧ p_374) -> (-b^{22, 18}_2 ∧ b^{22, 18}_1 ∧ -b^{22, 18}_0) c in CNF: c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ -p_374 ∨ -b^{22, 18}_2 c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ -p_374 ∨ b^{22, 18}_1 c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ -p_374 ∨ -b^{22, 18}_0 c in DIMACS: 13949 13950 -13951 -374 -13952 0 13949 13950 -13951 -374 13953 0 13949 13950 -13951 -374 -13954 0 c 2+1 --> break c (-b^{22, 17}_2 ∧ b^{22, 17}_1 ∧ -b^{22, 17}_0 ∧ p_374) -> break c in CNF: c b^{22, 17}_2 ∨ -b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ -p_374 ∨ break c in DIMACS: 13949 -13950 13951 -374 1162 0 c 2-1 --> 1 c (-b^{22, 17}_2 ∧ b^{22, 17}_1 ∧ -b^{22, 17}_0 ∧ -p_374) -> (-b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ b^{22, 18}_0) c in CNF: c b^{22, 17}_2 ∨ -b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ p_374 ∨ -b^{22, 18}_2 c b^{22, 17}_2 ∨ -b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ p_374 ∨ -b^{22, 18}_1 c b^{22, 17}_2 ∨ -b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ p_374 ∨ b^{22, 18}_0 c in DIMACS: 13949 -13950 13951 374 -13952 0 13949 -13950 13951 374 -13953 0 13949 -13950 13951 374 13954 0 c 1-1 --> 0 c (-b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ b^{22, 17}_0 ∧ -p_374) -> (-b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ -b^{22, 18}_0) c in CNF: c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ p_374 ∨ -b^{22, 18}_2 c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ p_374 ∨ -b^{22, 18}_1 c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ p_374 ∨ -b^{22, 18}_0 c in DIMACS: 13949 13950 -13951 374 -13952 0 13949 13950 -13951 374 -13953 0 13949 13950 -13951 374 -13954 0 c 0-1 --> -1 c (-b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ -b^{22, 17}_0 ∧ -p_374) -> ( b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ b^{22, 18}_0) c in CNF: c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ p_374 ∨ b^{22, 18}_2 c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ p_374 ∨ -b^{22, 18}_1 c b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ p_374 ∨ b^{22, 18}_0 c in DIMACS: 13949 13950 13951 374 13952 0 13949 13950 13951 374 -13953 0 13949 13950 13951 374 13954 0 c -1-1 --> -2 c ( b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ b^{22, 17}_0 ∧ -p_374) -> ( b^{22, 18}_2 ∧ b^{22, 18}_1 ∧ -b^{22, 18}_0) c in CNF: c -b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ p_374 ∨ b^{22, 18}_2 c -b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ p_374 ∨ b^{22, 18}_1 c -b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ p_374 ∨ -b^{22, 18}_0 c in DIMACS: -13949 13950 -13951 374 13952 0 -13949 13950 -13951 374 13953 0 -13949 13950 -13951 374 -13954 0 c -2-1 --> break c ( b^{22, 17}_2 ∧ b^{22, 17}_1 ∧ -b^{22, 17}_0 ∧ -p_374) -> break c in CNF: c -b^{22, 17}_2 ∨ -b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ p_374 ∨ break c in DIMACS: -13949 -13950 13951 374 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 17}_2 ∧ -b^{22, 17}_1 ∧ -b^{22, 17}_0 ∧ true) c in CNF: c -b^{22, 17}_2 ∨ b^{22, 17}_1 ∨ b^{22, 17}_0 ∨ false c in DIMACS: -13949 13950 13951 0 c 3 does not represent an automaton state. c -(-b^{22, 17}_2 ∧ b^{22, 17}_1 ∧ b^{22, 17}_0 ∧ true) c in CNF: c b^{22, 17}_2 ∨ -b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ false c in DIMACS: 13949 -13950 -13951 0 c -3 does not represent an automaton state. c -( b^{22, 17}_2 ∧ b^{22, 17}_1 ∧ b^{22, 17}_0 ∧ true) c in CNF: c -b^{22, 17}_2 ∨ -b^{22, 17}_1 ∨ -b^{22, 17}_0 ∨ false c in DIMACS: -13949 -13950 -13951 0 c i = 18 c -2+1 --> -1 c ( b^{22, 18}_2 ∧ b^{22, 18}_1 ∧ -b^{22, 18}_0 ∧ p_396) -> ( b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ b^{22, 19}_0) c in CNF: c -b^{22, 18}_2 ∨ -b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ -p_396 ∨ b^{22, 19}_2 c -b^{22, 18}_2 ∨ -b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ -p_396 ∨ -b^{22, 19}_1 c -b^{22, 18}_2 ∨ -b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ -p_396 ∨ b^{22, 19}_0 c in DIMACS: -13952 -13953 13954 -396 13955 0 -13952 -13953 13954 -396 -13956 0 -13952 -13953 13954 -396 13957 0 c -1+1 --> 0 c ( b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ b^{22, 18}_0 ∧ p_396) -> (-b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ -b^{22, 19}_0) c in CNF: c -b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ -p_396 ∨ -b^{22, 19}_2 c -b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ -p_396 ∨ -b^{22, 19}_1 c -b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ -p_396 ∨ -b^{22, 19}_0 c in DIMACS: -13952 13953 -13954 -396 -13955 0 -13952 13953 -13954 -396 -13956 0 -13952 13953 -13954 -396 -13957 0 c 0+1 --> 1 c (-b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ -b^{22, 18}_0 ∧ p_396) -> (-b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ b^{22, 19}_0) c in CNF: c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ -p_396 ∨ -b^{22, 19}_2 c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ -p_396 ∨ -b^{22, 19}_1 c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ -p_396 ∨ b^{22, 19}_0 c in DIMACS: 13952 13953 13954 -396 -13955 0 13952 13953 13954 -396 -13956 0 13952 13953 13954 -396 13957 0 c 1+1 --> 2 c (-b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ b^{22, 18}_0 ∧ p_396) -> (-b^{22, 19}_2 ∧ b^{22, 19}_1 ∧ -b^{22, 19}_0) c in CNF: c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ -p_396 ∨ -b^{22, 19}_2 c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ -p_396 ∨ b^{22, 19}_1 c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ -p_396 ∨ -b^{22, 19}_0 c in DIMACS: 13952 13953 -13954 -396 -13955 0 13952 13953 -13954 -396 13956 0 13952 13953 -13954 -396 -13957 0 c 2+1 --> break c (-b^{22, 18}_2 ∧ b^{22, 18}_1 ∧ -b^{22, 18}_0 ∧ p_396) -> break c in CNF: c b^{22, 18}_2 ∨ -b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ -p_396 ∨ break c in DIMACS: 13952 -13953 13954 -396 1162 0 c 2-1 --> 1 c (-b^{22, 18}_2 ∧ b^{22, 18}_1 ∧ -b^{22, 18}_0 ∧ -p_396) -> (-b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ b^{22, 19}_0) c in CNF: c b^{22, 18}_2 ∨ -b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ p_396 ∨ -b^{22, 19}_2 c b^{22, 18}_2 ∨ -b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ p_396 ∨ -b^{22, 19}_1 c b^{22, 18}_2 ∨ -b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ p_396 ∨ b^{22, 19}_0 c in DIMACS: 13952 -13953 13954 396 -13955 0 13952 -13953 13954 396 -13956 0 13952 -13953 13954 396 13957 0 c 1-1 --> 0 c (-b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ b^{22, 18}_0 ∧ -p_396) -> (-b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ -b^{22, 19}_0) c in CNF: c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ p_396 ∨ -b^{22, 19}_2 c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ p_396 ∨ -b^{22, 19}_1 c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ p_396 ∨ -b^{22, 19}_0 c in DIMACS: 13952 13953 -13954 396 -13955 0 13952 13953 -13954 396 -13956 0 13952 13953 -13954 396 -13957 0 c 0-1 --> -1 c (-b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ -b^{22, 18}_0 ∧ -p_396) -> ( b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ b^{22, 19}_0) c in CNF: c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ p_396 ∨ b^{22, 19}_2 c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ p_396 ∨ -b^{22, 19}_1 c b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ p_396 ∨ b^{22, 19}_0 c in DIMACS: 13952 13953 13954 396 13955 0 13952 13953 13954 396 -13956 0 13952 13953 13954 396 13957 0 c -1-1 --> -2 c ( b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ b^{22, 18}_0 ∧ -p_396) -> ( b^{22, 19}_2 ∧ b^{22, 19}_1 ∧ -b^{22, 19}_0) c in CNF: c -b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ p_396 ∨ b^{22, 19}_2 c -b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ p_396 ∨ b^{22, 19}_1 c -b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ p_396 ∨ -b^{22, 19}_0 c in DIMACS: -13952 13953 -13954 396 13955 0 -13952 13953 -13954 396 13956 0 -13952 13953 -13954 396 -13957 0 c -2-1 --> break c ( b^{22, 18}_2 ∧ b^{22, 18}_1 ∧ -b^{22, 18}_0 ∧ -p_396) -> break c in CNF: c -b^{22, 18}_2 ∨ -b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ p_396 ∨ break c in DIMACS: -13952 -13953 13954 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 18}_2 ∧ -b^{22, 18}_1 ∧ -b^{22, 18}_0 ∧ true) c in CNF: c -b^{22, 18}_2 ∨ b^{22, 18}_1 ∨ b^{22, 18}_0 ∨ false c in DIMACS: -13952 13953 13954 0 c 3 does not represent an automaton state. c -(-b^{22, 18}_2 ∧ b^{22, 18}_1 ∧ b^{22, 18}_0 ∧ true) c in CNF: c b^{22, 18}_2 ∨ -b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ false c in DIMACS: 13952 -13953 -13954 0 c -3 does not represent an automaton state. c -( b^{22, 18}_2 ∧ b^{22, 18}_1 ∧ b^{22, 18}_0 ∧ true) c in CNF: c -b^{22, 18}_2 ∨ -b^{22, 18}_1 ∨ -b^{22, 18}_0 ∨ false c in DIMACS: -13952 -13953 -13954 0 c i = 19 c -2+1 --> -1 c ( b^{22, 19}_2 ∧ b^{22, 19}_1 ∧ -b^{22, 19}_0 ∧ p_418) -> ( b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ b^{22, 20}_0) c in CNF: c -b^{22, 19}_2 ∨ -b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ -p_418 ∨ b^{22, 20}_2 c -b^{22, 19}_2 ∨ -b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ -p_418 ∨ -b^{22, 20}_1 c -b^{22, 19}_2 ∨ -b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ -p_418 ∨ b^{22, 20}_0 c in DIMACS: -13955 -13956 13957 -418 13958 0 -13955 -13956 13957 -418 -13959 0 -13955 -13956 13957 -418 13960 0 c -1+1 --> 0 c ( b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ b^{22, 19}_0 ∧ p_418) -> (-b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ -b^{22, 20}_0) c in CNF: c -b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ -p_418 ∨ -b^{22, 20}_2 c -b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ -p_418 ∨ -b^{22, 20}_1 c -b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ -p_418 ∨ -b^{22, 20}_0 c in DIMACS: -13955 13956 -13957 -418 -13958 0 -13955 13956 -13957 -418 -13959 0 -13955 13956 -13957 -418 -13960 0 c 0+1 --> 1 c (-b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ -b^{22, 19}_0 ∧ p_418) -> (-b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ b^{22, 20}_0) c in CNF: c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ -p_418 ∨ -b^{22, 20}_2 c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ -p_418 ∨ -b^{22, 20}_1 c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ -p_418 ∨ b^{22, 20}_0 c in DIMACS: 13955 13956 13957 -418 -13958 0 13955 13956 13957 -418 -13959 0 13955 13956 13957 -418 13960 0 c 1+1 --> 2 c (-b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ b^{22, 19}_0 ∧ p_418) -> (-b^{22, 20}_2 ∧ b^{22, 20}_1 ∧ -b^{22, 20}_0) c in CNF: c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ -p_418 ∨ -b^{22, 20}_2 c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ -p_418 ∨ b^{22, 20}_1 c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ -p_418 ∨ -b^{22, 20}_0 c in DIMACS: 13955 13956 -13957 -418 -13958 0 13955 13956 -13957 -418 13959 0 13955 13956 -13957 -418 -13960 0 c 2+1 --> break c (-b^{22, 19}_2 ∧ b^{22, 19}_1 ∧ -b^{22, 19}_0 ∧ p_418) -> break c in CNF: c b^{22, 19}_2 ∨ -b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ -p_418 ∨ break c in DIMACS: 13955 -13956 13957 -418 1162 0 c 2-1 --> 1 c (-b^{22, 19}_2 ∧ b^{22, 19}_1 ∧ -b^{22, 19}_0 ∧ -p_418) -> (-b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ b^{22, 20}_0) c in CNF: c b^{22, 19}_2 ∨ -b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ p_418 ∨ -b^{22, 20}_2 c b^{22, 19}_2 ∨ -b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ p_418 ∨ -b^{22, 20}_1 c b^{22, 19}_2 ∨ -b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ p_418 ∨ b^{22, 20}_0 c in DIMACS: 13955 -13956 13957 418 -13958 0 13955 -13956 13957 418 -13959 0 13955 -13956 13957 418 13960 0 c 1-1 --> 0 c (-b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ b^{22, 19}_0 ∧ -p_418) -> (-b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ -b^{22, 20}_0) c in CNF: c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ p_418 ∨ -b^{22, 20}_2 c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ p_418 ∨ -b^{22, 20}_1 c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ p_418 ∨ -b^{22, 20}_0 c in DIMACS: 13955 13956 -13957 418 -13958 0 13955 13956 -13957 418 -13959 0 13955 13956 -13957 418 -13960 0 c 0-1 --> -1 c (-b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ -b^{22, 19}_0 ∧ -p_418) -> ( b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ b^{22, 20}_0) c in CNF: c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ p_418 ∨ b^{22, 20}_2 c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ p_418 ∨ -b^{22, 20}_1 c b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ p_418 ∨ b^{22, 20}_0 c in DIMACS: 13955 13956 13957 418 13958 0 13955 13956 13957 418 -13959 0 13955 13956 13957 418 13960 0 c -1-1 --> -2 c ( b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ b^{22, 19}_0 ∧ -p_418) -> ( b^{22, 20}_2 ∧ b^{22, 20}_1 ∧ -b^{22, 20}_0) c in CNF: c -b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ p_418 ∨ b^{22, 20}_2 c -b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ p_418 ∨ b^{22, 20}_1 c -b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ p_418 ∨ -b^{22, 20}_0 c in DIMACS: -13955 13956 -13957 418 13958 0 -13955 13956 -13957 418 13959 0 -13955 13956 -13957 418 -13960 0 c -2-1 --> break c ( b^{22, 19}_2 ∧ b^{22, 19}_1 ∧ -b^{22, 19}_0 ∧ -p_418) -> break c in CNF: c -b^{22, 19}_2 ∨ -b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ p_418 ∨ break c in DIMACS: -13955 -13956 13957 418 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 19}_2 ∧ -b^{22, 19}_1 ∧ -b^{22, 19}_0 ∧ true) c in CNF: c -b^{22, 19}_2 ∨ b^{22, 19}_1 ∨ b^{22, 19}_0 ∨ false c in DIMACS: -13955 13956 13957 0 c 3 does not represent an automaton state. c -(-b^{22, 19}_2 ∧ b^{22, 19}_1 ∧ b^{22, 19}_0 ∧ true) c in CNF: c b^{22, 19}_2 ∨ -b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ false c in DIMACS: 13955 -13956 -13957 0 c -3 does not represent an automaton state. c -( b^{22, 19}_2 ∧ b^{22, 19}_1 ∧ b^{22, 19}_0 ∧ true) c in CNF: c -b^{22, 19}_2 ∨ -b^{22, 19}_1 ∨ -b^{22, 19}_0 ∨ false c in DIMACS: -13955 -13956 -13957 0 c i = 20 c -2+1 --> -1 c ( b^{22, 20}_2 ∧ b^{22, 20}_1 ∧ -b^{22, 20}_0 ∧ p_440) -> ( b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ b^{22, 21}_0) c in CNF: c -b^{22, 20}_2 ∨ -b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ -p_440 ∨ b^{22, 21}_2 c -b^{22, 20}_2 ∨ -b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ -p_440 ∨ -b^{22, 21}_1 c -b^{22, 20}_2 ∨ -b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ -p_440 ∨ b^{22, 21}_0 c in DIMACS: -13958 -13959 13960 -440 13961 0 -13958 -13959 13960 -440 -13962 0 -13958 -13959 13960 -440 13963 0 c -1+1 --> 0 c ( b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ b^{22, 20}_0 ∧ p_440) -> (-b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ -b^{22, 21}_0) c in CNF: c -b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ -p_440 ∨ -b^{22, 21}_2 c -b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ -p_440 ∨ -b^{22, 21}_1 c -b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ -p_440 ∨ -b^{22, 21}_0 c in DIMACS: -13958 13959 -13960 -440 -13961 0 -13958 13959 -13960 -440 -13962 0 -13958 13959 -13960 -440 -13963 0 c 0+1 --> 1 c (-b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ -b^{22, 20}_0 ∧ p_440) -> (-b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ b^{22, 21}_0) c in CNF: c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ -p_440 ∨ -b^{22, 21}_2 c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ -p_440 ∨ -b^{22, 21}_1 c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ -p_440 ∨ b^{22, 21}_0 c in DIMACS: 13958 13959 13960 -440 -13961 0 13958 13959 13960 -440 -13962 0 13958 13959 13960 -440 13963 0 c 1+1 --> 2 c (-b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ b^{22, 20}_0 ∧ p_440) -> (-b^{22, 21}_2 ∧ b^{22, 21}_1 ∧ -b^{22, 21}_0) c in CNF: c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ -p_440 ∨ -b^{22, 21}_2 c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ -p_440 ∨ b^{22, 21}_1 c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ -p_440 ∨ -b^{22, 21}_0 c in DIMACS: 13958 13959 -13960 -440 -13961 0 13958 13959 -13960 -440 13962 0 13958 13959 -13960 -440 -13963 0 c 2+1 --> break c (-b^{22, 20}_2 ∧ b^{22, 20}_1 ∧ -b^{22, 20}_0 ∧ p_440) -> break c in CNF: c b^{22, 20}_2 ∨ -b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ -p_440 ∨ break c in DIMACS: 13958 -13959 13960 -440 1162 0 c 2-1 --> 1 c (-b^{22, 20}_2 ∧ b^{22, 20}_1 ∧ -b^{22, 20}_0 ∧ -p_440) -> (-b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ b^{22, 21}_0) c in CNF: c b^{22, 20}_2 ∨ -b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ p_440 ∨ -b^{22, 21}_2 c b^{22, 20}_2 ∨ -b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ p_440 ∨ -b^{22, 21}_1 c b^{22, 20}_2 ∨ -b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ p_440 ∨ b^{22, 21}_0 c in DIMACS: 13958 -13959 13960 440 -13961 0 13958 -13959 13960 440 -13962 0 13958 -13959 13960 440 13963 0 c 1-1 --> 0 c (-b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ b^{22, 20}_0 ∧ -p_440) -> (-b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ -b^{22, 21}_0) c in CNF: c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ p_440 ∨ -b^{22, 21}_2 c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ p_440 ∨ -b^{22, 21}_1 c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ p_440 ∨ -b^{22, 21}_0 c in DIMACS: 13958 13959 -13960 440 -13961 0 13958 13959 -13960 440 -13962 0 13958 13959 -13960 440 -13963 0 c 0-1 --> -1 c (-b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ -b^{22, 20}_0 ∧ -p_440) -> ( b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ b^{22, 21}_0) c in CNF: c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ p_440 ∨ b^{22, 21}_2 c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ p_440 ∨ -b^{22, 21}_1 c b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ p_440 ∨ b^{22, 21}_0 c in DIMACS: 13958 13959 13960 440 13961 0 13958 13959 13960 440 -13962 0 13958 13959 13960 440 13963 0 c -1-1 --> -2 c ( b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ b^{22, 20}_0 ∧ -p_440) -> ( b^{22, 21}_2 ∧ b^{22, 21}_1 ∧ -b^{22, 21}_0) c in CNF: c -b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ p_440 ∨ b^{22, 21}_2 c -b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ p_440 ∨ b^{22, 21}_1 c -b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ p_440 ∨ -b^{22, 21}_0 c in DIMACS: -13958 13959 -13960 440 13961 0 -13958 13959 -13960 440 13962 0 -13958 13959 -13960 440 -13963 0 c -2-1 --> break c ( b^{22, 20}_2 ∧ b^{22, 20}_1 ∧ -b^{22, 20}_0 ∧ -p_440) -> break c in CNF: c -b^{22, 20}_2 ∨ -b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ p_440 ∨ break c in DIMACS: -13958 -13959 13960 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 20}_2 ∧ -b^{22, 20}_1 ∧ -b^{22, 20}_0 ∧ true) c in CNF: c -b^{22, 20}_2 ∨ b^{22, 20}_1 ∨ b^{22, 20}_0 ∨ false c in DIMACS: -13958 13959 13960 0 c 3 does not represent an automaton state. c -(-b^{22, 20}_2 ∧ b^{22, 20}_1 ∧ b^{22, 20}_0 ∧ true) c in CNF: c b^{22, 20}_2 ∨ -b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ false c in DIMACS: 13958 -13959 -13960 0 c -3 does not represent an automaton state. c -( b^{22, 20}_2 ∧ b^{22, 20}_1 ∧ b^{22, 20}_0 ∧ true) c in CNF: c -b^{22, 20}_2 ∨ -b^{22, 20}_1 ∨ -b^{22, 20}_0 ∨ false c in DIMACS: -13958 -13959 -13960 0 c i = 21 c -2+1 --> -1 c ( b^{22, 21}_2 ∧ b^{22, 21}_1 ∧ -b^{22, 21}_0 ∧ p_462) -> ( b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ b^{22, 22}_0) c in CNF: c -b^{22, 21}_2 ∨ -b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ -p_462 ∨ b^{22, 22}_2 c -b^{22, 21}_2 ∨ -b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ -p_462 ∨ -b^{22, 22}_1 c -b^{22, 21}_2 ∨ -b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ -p_462 ∨ b^{22, 22}_0 c in DIMACS: -13961 -13962 13963 -462 13964 0 -13961 -13962 13963 -462 -13965 0 -13961 -13962 13963 -462 13966 0 c -1+1 --> 0 c ( b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ b^{22, 21}_0 ∧ p_462) -> (-b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ -b^{22, 22}_0) c in CNF: c -b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ -p_462 ∨ -b^{22, 22}_2 c -b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ -p_462 ∨ -b^{22, 22}_1 c -b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ -p_462 ∨ -b^{22, 22}_0 c in DIMACS: -13961 13962 -13963 -462 -13964 0 -13961 13962 -13963 -462 -13965 0 -13961 13962 -13963 -462 -13966 0 c 0+1 --> 1 c (-b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ -b^{22, 21}_0 ∧ p_462) -> (-b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ b^{22, 22}_0) c in CNF: c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ -p_462 ∨ -b^{22, 22}_2 c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ -p_462 ∨ -b^{22, 22}_1 c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ -p_462 ∨ b^{22, 22}_0 c in DIMACS: 13961 13962 13963 -462 -13964 0 13961 13962 13963 -462 -13965 0 13961 13962 13963 -462 13966 0 c 1+1 --> 2 c (-b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ b^{22, 21}_0 ∧ p_462) -> (-b^{22, 22}_2 ∧ b^{22, 22}_1 ∧ -b^{22, 22}_0) c in CNF: c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ -p_462 ∨ -b^{22, 22}_2 c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ -p_462 ∨ b^{22, 22}_1 c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ -p_462 ∨ -b^{22, 22}_0 c in DIMACS: 13961 13962 -13963 -462 -13964 0 13961 13962 -13963 -462 13965 0 13961 13962 -13963 -462 -13966 0 c 2+1 --> break c (-b^{22, 21}_2 ∧ b^{22, 21}_1 ∧ -b^{22, 21}_0 ∧ p_462) -> break c in CNF: c b^{22, 21}_2 ∨ -b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ -p_462 ∨ break c in DIMACS: 13961 -13962 13963 -462 1162 0 c 2-1 --> 1 c (-b^{22, 21}_2 ∧ b^{22, 21}_1 ∧ -b^{22, 21}_0 ∧ -p_462) -> (-b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ b^{22, 22}_0) c in CNF: c b^{22, 21}_2 ∨ -b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ p_462 ∨ -b^{22, 22}_2 c b^{22, 21}_2 ∨ -b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ p_462 ∨ -b^{22, 22}_1 c b^{22, 21}_2 ∨ -b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ p_462 ∨ b^{22, 22}_0 c in DIMACS: 13961 -13962 13963 462 -13964 0 13961 -13962 13963 462 -13965 0 13961 -13962 13963 462 13966 0 c 1-1 --> 0 c (-b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ b^{22, 21}_0 ∧ -p_462) -> (-b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ -b^{22, 22}_0) c in CNF: c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ p_462 ∨ -b^{22, 22}_2 c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ p_462 ∨ -b^{22, 22}_1 c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ p_462 ∨ -b^{22, 22}_0 c in DIMACS: 13961 13962 -13963 462 -13964 0 13961 13962 -13963 462 -13965 0 13961 13962 -13963 462 -13966 0 c 0-1 --> -1 c (-b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ -b^{22, 21}_0 ∧ -p_462) -> ( b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ b^{22, 22}_0) c in CNF: c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ p_462 ∨ b^{22, 22}_2 c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ p_462 ∨ -b^{22, 22}_1 c b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ p_462 ∨ b^{22, 22}_0 c in DIMACS: 13961 13962 13963 462 13964 0 13961 13962 13963 462 -13965 0 13961 13962 13963 462 13966 0 c -1-1 --> -2 c ( b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ b^{22, 21}_0 ∧ -p_462) -> ( b^{22, 22}_2 ∧ b^{22, 22}_1 ∧ -b^{22, 22}_0) c in CNF: c -b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ p_462 ∨ b^{22, 22}_2 c -b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ p_462 ∨ b^{22, 22}_1 c -b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ p_462 ∨ -b^{22, 22}_0 c in DIMACS: -13961 13962 -13963 462 13964 0 -13961 13962 -13963 462 13965 0 -13961 13962 -13963 462 -13966 0 c -2-1 --> break c ( b^{22, 21}_2 ∧ b^{22, 21}_1 ∧ -b^{22, 21}_0 ∧ -p_462) -> break c in CNF: c -b^{22, 21}_2 ∨ -b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ p_462 ∨ break c in DIMACS: -13961 -13962 13963 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 21}_2 ∧ -b^{22, 21}_1 ∧ -b^{22, 21}_0 ∧ true) c in CNF: c -b^{22, 21}_2 ∨ b^{22, 21}_1 ∨ b^{22, 21}_0 ∨ false c in DIMACS: -13961 13962 13963 0 c 3 does not represent an automaton state. c -(-b^{22, 21}_2 ∧ b^{22, 21}_1 ∧ b^{22, 21}_0 ∧ true) c in CNF: c b^{22, 21}_2 ∨ -b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ false c in DIMACS: 13961 -13962 -13963 0 c -3 does not represent an automaton state. c -( b^{22, 21}_2 ∧ b^{22, 21}_1 ∧ b^{22, 21}_0 ∧ true) c in CNF: c -b^{22, 21}_2 ∨ -b^{22, 21}_1 ∨ -b^{22, 21}_0 ∨ false c in DIMACS: -13961 -13962 -13963 0 c i = 22 c -2+1 --> -1 c ( b^{22, 22}_2 ∧ b^{22, 22}_1 ∧ -b^{22, 22}_0 ∧ p_484) -> ( b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ b^{22, 23}_0) c in CNF: c -b^{22, 22}_2 ∨ -b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ -p_484 ∨ b^{22, 23}_2 c -b^{22, 22}_2 ∨ -b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ -p_484 ∨ -b^{22, 23}_1 c -b^{22, 22}_2 ∨ -b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ -p_484 ∨ b^{22, 23}_0 c in DIMACS: -13964 -13965 13966 -484 13967 0 -13964 -13965 13966 -484 -13968 0 -13964 -13965 13966 -484 13969 0 c -1+1 --> 0 c ( b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ b^{22, 22}_0 ∧ p_484) -> (-b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ -b^{22, 23}_0) c in CNF: c -b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ -p_484 ∨ -b^{22, 23}_2 c -b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ -p_484 ∨ -b^{22, 23}_1 c -b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ -p_484 ∨ -b^{22, 23}_0 c in DIMACS: -13964 13965 -13966 -484 -13967 0 -13964 13965 -13966 -484 -13968 0 -13964 13965 -13966 -484 -13969 0 c 0+1 --> 1 c (-b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ -b^{22, 22}_0 ∧ p_484) -> (-b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ b^{22, 23}_0) c in CNF: c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ -p_484 ∨ -b^{22, 23}_2 c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ -p_484 ∨ -b^{22, 23}_1 c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ -p_484 ∨ b^{22, 23}_0 c in DIMACS: 13964 13965 13966 -484 -13967 0 13964 13965 13966 -484 -13968 0 13964 13965 13966 -484 13969 0 c 1+1 --> 2 c (-b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ b^{22, 22}_0 ∧ p_484) -> (-b^{22, 23}_2 ∧ b^{22, 23}_1 ∧ -b^{22, 23}_0) c in CNF: c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ -p_484 ∨ -b^{22, 23}_2 c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ -p_484 ∨ b^{22, 23}_1 c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ -p_484 ∨ -b^{22, 23}_0 c in DIMACS: 13964 13965 -13966 -484 -13967 0 13964 13965 -13966 -484 13968 0 13964 13965 -13966 -484 -13969 0 c 2+1 --> break c (-b^{22, 22}_2 ∧ b^{22, 22}_1 ∧ -b^{22, 22}_0 ∧ p_484) -> break c in CNF: c b^{22, 22}_2 ∨ -b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ -p_484 ∨ break c in DIMACS: 13964 -13965 13966 -484 1162 0 c 2-1 --> 1 c (-b^{22, 22}_2 ∧ b^{22, 22}_1 ∧ -b^{22, 22}_0 ∧ -p_484) -> (-b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ b^{22, 23}_0) c in CNF: c b^{22, 22}_2 ∨ -b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ p_484 ∨ -b^{22, 23}_2 c b^{22, 22}_2 ∨ -b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ p_484 ∨ -b^{22, 23}_1 c b^{22, 22}_2 ∨ -b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ p_484 ∨ b^{22, 23}_0 c in DIMACS: 13964 -13965 13966 484 -13967 0 13964 -13965 13966 484 -13968 0 13964 -13965 13966 484 13969 0 c 1-1 --> 0 c (-b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ b^{22, 22}_0 ∧ -p_484) -> (-b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ -b^{22, 23}_0) c in CNF: c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ p_484 ∨ -b^{22, 23}_2 c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ p_484 ∨ -b^{22, 23}_1 c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ p_484 ∨ -b^{22, 23}_0 c in DIMACS: 13964 13965 -13966 484 -13967 0 13964 13965 -13966 484 -13968 0 13964 13965 -13966 484 -13969 0 c 0-1 --> -1 c (-b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ -b^{22, 22}_0 ∧ -p_484) -> ( b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ b^{22, 23}_0) c in CNF: c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ p_484 ∨ b^{22, 23}_2 c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ p_484 ∨ -b^{22, 23}_1 c b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ p_484 ∨ b^{22, 23}_0 c in DIMACS: 13964 13965 13966 484 13967 0 13964 13965 13966 484 -13968 0 13964 13965 13966 484 13969 0 c -1-1 --> -2 c ( b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ b^{22, 22}_0 ∧ -p_484) -> ( b^{22, 23}_2 ∧ b^{22, 23}_1 ∧ -b^{22, 23}_0) c in CNF: c -b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ p_484 ∨ b^{22, 23}_2 c -b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ p_484 ∨ b^{22, 23}_1 c -b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ p_484 ∨ -b^{22, 23}_0 c in DIMACS: -13964 13965 -13966 484 13967 0 -13964 13965 -13966 484 13968 0 -13964 13965 -13966 484 -13969 0 c -2-1 --> break c ( b^{22, 22}_2 ∧ b^{22, 22}_1 ∧ -b^{22, 22}_0 ∧ -p_484) -> break c in CNF: c -b^{22, 22}_2 ∨ -b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ p_484 ∨ break c in DIMACS: -13964 -13965 13966 484 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 22}_2 ∧ -b^{22, 22}_1 ∧ -b^{22, 22}_0 ∧ true) c in CNF: c -b^{22, 22}_2 ∨ b^{22, 22}_1 ∨ b^{22, 22}_0 ∨ false c in DIMACS: -13964 13965 13966 0 c 3 does not represent an automaton state. c -(-b^{22, 22}_2 ∧ b^{22, 22}_1 ∧ b^{22, 22}_0 ∧ true) c in CNF: c b^{22, 22}_2 ∨ -b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ false c in DIMACS: 13964 -13965 -13966 0 c -3 does not represent an automaton state. c -( b^{22, 22}_2 ∧ b^{22, 22}_1 ∧ b^{22, 22}_0 ∧ true) c in CNF: c -b^{22, 22}_2 ∨ -b^{22, 22}_1 ∨ -b^{22, 22}_0 ∨ false c in DIMACS: -13964 -13965 -13966 0 c i = 23 c -2+1 --> -1 c ( b^{22, 23}_2 ∧ b^{22, 23}_1 ∧ -b^{22, 23}_0 ∧ p_506) -> ( b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ b^{22, 24}_0) c in CNF: c -b^{22, 23}_2 ∨ -b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ -p_506 ∨ b^{22, 24}_2 c -b^{22, 23}_2 ∨ -b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ -p_506 ∨ -b^{22, 24}_1 c -b^{22, 23}_2 ∨ -b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ -p_506 ∨ b^{22, 24}_0 c in DIMACS: -13967 -13968 13969 -506 13970 0 -13967 -13968 13969 -506 -13971 0 -13967 -13968 13969 -506 13972 0 c -1+1 --> 0 c ( b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ b^{22, 23}_0 ∧ p_506) -> (-b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ -b^{22, 24}_0) c in CNF: c -b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ -p_506 ∨ -b^{22, 24}_2 c -b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ -p_506 ∨ -b^{22, 24}_1 c -b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ -p_506 ∨ -b^{22, 24}_0 c in DIMACS: -13967 13968 -13969 -506 -13970 0 -13967 13968 -13969 -506 -13971 0 -13967 13968 -13969 -506 -13972 0 c 0+1 --> 1 c (-b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ -b^{22, 23}_0 ∧ p_506) -> (-b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ b^{22, 24}_0) c in CNF: c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ -p_506 ∨ -b^{22, 24}_2 c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ -p_506 ∨ -b^{22, 24}_1 c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ -p_506 ∨ b^{22, 24}_0 c in DIMACS: 13967 13968 13969 -506 -13970 0 13967 13968 13969 -506 -13971 0 13967 13968 13969 -506 13972 0 c 1+1 --> 2 c (-b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ b^{22, 23}_0 ∧ p_506) -> (-b^{22, 24}_2 ∧ b^{22, 24}_1 ∧ -b^{22, 24}_0) c in CNF: c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ -p_506 ∨ -b^{22, 24}_2 c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ -p_506 ∨ b^{22, 24}_1 c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ -p_506 ∨ -b^{22, 24}_0 c in DIMACS: 13967 13968 -13969 -506 -13970 0 13967 13968 -13969 -506 13971 0 13967 13968 -13969 -506 -13972 0 c 2+1 --> break c (-b^{22, 23}_2 ∧ b^{22, 23}_1 ∧ -b^{22, 23}_0 ∧ p_506) -> break c in CNF: c b^{22, 23}_2 ∨ -b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ -p_506 ∨ break c in DIMACS: 13967 -13968 13969 -506 1162 0 c 2-1 --> 1 c (-b^{22, 23}_2 ∧ b^{22, 23}_1 ∧ -b^{22, 23}_0 ∧ -p_506) -> (-b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ b^{22, 24}_0) c in CNF: c b^{22, 23}_2 ∨ -b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ p_506 ∨ -b^{22, 24}_2 c b^{22, 23}_2 ∨ -b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ p_506 ∨ -b^{22, 24}_1 c b^{22, 23}_2 ∨ -b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ p_506 ∨ b^{22, 24}_0 c in DIMACS: 13967 -13968 13969 506 -13970 0 13967 -13968 13969 506 -13971 0 13967 -13968 13969 506 13972 0 c 1-1 --> 0 c (-b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ b^{22, 23}_0 ∧ -p_506) -> (-b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ -b^{22, 24}_0) c in CNF: c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ p_506 ∨ -b^{22, 24}_2 c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ p_506 ∨ -b^{22, 24}_1 c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ p_506 ∨ -b^{22, 24}_0 c in DIMACS: 13967 13968 -13969 506 -13970 0 13967 13968 -13969 506 -13971 0 13967 13968 -13969 506 -13972 0 c 0-1 --> -1 c (-b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ -b^{22, 23}_0 ∧ -p_506) -> ( b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ b^{22, 24}_0) c in CNF: c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ p_506 ∨ b^{22, 24}_2 c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ p_506 ∨ -b^{22, 24}_1 c b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ p_506 ∨ b^{22, 24}_0 c in DIMACS: 13967 13968 13969 506 13970 0 13967 13968 13969 506 -13971 0 13967 13968 13969 506 13972 0 c -1-1 --> -2 c ( b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ b^{22, 23}_0 ∧ -p_506) -> ( b^{22, 24}_2 ∧ b^{22, 24}_1 ∧ -b^{22, 24}_0) c in CNF: c -b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ p_506 ∨ b^{22, 24}_2 c -b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ p_506 ∨ b^{22, 24}_1 c -b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ p_506 ∨ -b^{22, 24}_0 c in DIMACS: -13967 13968 -13969 506 13970 0 -13967 13968 -13969 506 13971 0 -13967 13968 -13969 506 -13972 0 c -2-1 --> break c ( b^{22, 23}_2 ∧ b^{22, 23}_1 ∧ -b^{22, 23}_0 ∧ -p_506) -> break c in CNF: c -b^{22, 23}_2 ∨ -b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ p_506 ∨ break c in DIMACS: -13967 -13968 13969 506 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 23}_2 ∧ -b^{22, 23}_1 ∧ -b^{22, 23}_0 ∧ true) c in CNF: c -b^{22, 23}_2 ∨ b^{22, 23}_1 ∨ b^{22, 23}_0 ∨ false c in DIMACS: -13967 13968 13969 0 c 3 does not represent an automaton state. c -(-b^{22, 23}_2 ∧ b^{22, 23}_1 ∧ b^{22, 23}_0 ∧ true) c in CNF: c b^{22, 23}_2 ∨ -b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ false c in DIMACS: 13967 -13968 -13969 0 c -3 does not represent an automaton state. c -( b^{22, 23}_2 ∧ b^{22, 23}_1 ∧ b^{22, 23}_0 ∧ true) c in CNF: c -b^{22, 23}_2 ∨ -b^{22, 23}_1 ∨ -b^{22, 23}_0 ∨ false c in DIMACS: -13967 -13968 -13969 0 c i = 24 c -2+1 --> -1 c ( b^{22, 24}_2 ∧ b^{22, 24}_1 ∧ -b^{22, 24}_0 ∧ p_528) -> ( b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ b^{22, 25}_0) c in CNF: c -b^{22, 24}_2 ∨ -b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ -p_528 ∨ b^{22, 25}_2 c -b^{22, 24}_2 ∨ -b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ -p_528 ∨ -b^{22, 25}_1 c -b^{22, 24}_2 ∨ -b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ -p_528 ∨ b^{22, 25}_0 c in DIMACS: -13970 -13971 13972 -528 13973 0 -13970 -13971 13972 -528 -13974 0 -13970 -13971 13972 -528 13975 0 c -1+1 --> 0 c ( b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ b^{22, 24}_0 ∧ p_528) -> (-b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ -b^{22, 25}_0) c in CNF: c -b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ -p_528 ∨ -b^{22, 25}_2 c -b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ -p_528 ∨ -b^{22, 25}_1 c -b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ -p_528 ∨ -b^{22, 25}_0 c in DIMACS: -13970 13971 -13972 -528 -13973 0 -13970 13971 -13972 -528 -13974 0 -13970 13971 -13972 -528 -13975 0 c 0+1 --> 1 c (-b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ -b^{22, 24}_0 ∧ p_528) -> (-b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ b^{22, 25}_0) c in CNF: c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ -p_528 ∨ -b^{22, 25}_2 c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ -p_528 ∨ -b^{22, 25}_1 c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ -p_528 ∨ b^{22, 25}_0 c in DIMACS: 13970 13971 13972 -528 -13973 0 13970 13971 13972 -528 -13974 0 13970 13971 13972 -528 13975 0 c 1+1 --> 2 c (-b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ b^{22, 24}_0 ∧ p_528) -> (-b^{22, 25}_2 ∧ b^{22, 25}_1 ∧ -b^{22, 25}_0) c in CNF: c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ -p_528 ∨ -b^{22, 25}_2 c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ -p_528 ∨ b^{22, 25}_1 c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ -p_528 ∨ -b^{22, 25}_0 c in DIMACS: 13970 13971 -13972 -528 -13973 0 13970 13971 -13972 -528 13974 0 13970 13971 -13972 -528 -13975 0 c 2+1 --> break c (-b^{22, 24}_2 ∧ b^{22, 24}_1 ∧ -b^{22, 24}_0 ∧ p_528) -> break c in CNF: c b^{22, 24}_2 ∨ -b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ -p_528 ∨ break c in DIMACS: 13970 -13971 13972 -528 1162 0 c 2-1 --> 1 c (-b^{22, 24}_2 ∧ b^{22, 24}_1 ∧ -b^{22, 24}_0 ∧ -p_528) -> (-b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ b^{22, 25}_0) c in CNF: c b^{22, 24}_2 ∨ -b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ p_528 ∨ -b^{22, 25}_2 c b^{22, 24}_2 ∨ -b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ p_528 ∨ -b^{22, 25}_1 c b^{22, 24}_2 ∨ -b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ p_528 ∨ b^{22, 25}_0 c in DIMACS: 13970 -13971 13972 528 -13973 0 13970 -13971 13972 528 -13974 0 13970 -13971 13972 528 13975 0 c 1-1 --> 0 c (-b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ b^{22, 24}_0 ∧ -p_528) -> (-b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ -b^{22, 25}_0) c in CNF: c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ p_528 ∨ -b^{22, 25}_2 c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ p_528 ∨ -b^{22, 25}_1 c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ p_528 ∨ -b^{22, 25}_0 c in DIMACS: 13970 13971 -13972 528 -13973 0 13970 13971 -13972 528 -13974 0 13970 13971 -13972 528 -13975 0 c 0-1 --> -1 c (-b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ -b^{22, 24}_0 ∧ -p_528) -> ( b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ b^{22, 25}_0) c in CNF: c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ p_528 ∨ b^{22, 25}_2 c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ p_528 ∨ -b^{22, 25}_1 c b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ p_528 ∨ b^{22, 25}_0 c in DIMACS: 13970 13971 13972 528 13973 0 13970 13971 13972 528 -13974 0 13970 13971 13972 528 13975 0 c -1-1 --> -2 c ( b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ b^{22, 24}_0 ∧ -p_528) -> ( b^{22, 25}_2 ∧ b^{22, 25}_1 ∧ -b^{22, 25}_0) c in CNF: c -b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ p_528 ∨ b^{22, 25}_2 c -b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ p_528 ∨ b^{22, 25}_1 c -b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ p_528 ∨ -b^{22, 25}_0 c in DIMACS: -13970 13971 -13972 528 13973 0 -13970 13971 -13972 528 13974 0 -13970 13971 -13972 528 -13975 0 c -2-1 --> break c ( b^{22, 24}_2 ∧ b^{22, 24}_1 ∧ -b^{22, 24}_0 ∧ -p_528) -> break c in CNF: c -b^{22, 24}_2 ∨ -b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ p_528 ∨ break c in DIMACS: -13970 -13971 13972 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 24}_2 ∧ -b^{22, 24}_1 ∧ -b^{22, 24}_0 ∧ true) c in CNF: c -b^{22, 24}_2 ∨ b^{22, 24}_1 ∨ b^{22, 24}_0 ∨ false c in DIMACS: -13970 13971 13972 0 c 3 does not represent an automaton state. c -(-b^{22, 24}_2 ∧ b^{22, 24}_1 ∧ b^{22, 24}_0 ∧ true) c in CNF: c b^{22, 24}_2 ∨ -b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ false c in DIMACS: 13970 -13971 -13972 0 c -3 does not represent an automaton state. c -( b^{22, 24}_2 ∧ b^{22, 24}_1 ∧ b^{22, 24}_0 ∧ true) c in CNF: c -b^{22, 24}_2 ∨ -b^{22, 24}_1 ∨ -b^{22, 24}_0 ∨ false c in DIMACS: -13970 -13971 -13972 0 c i = 25 c -2+1 --> -1 c ( b^{22, 25}_2 ∧ b^{22, 25}_1 ∧ -b^{22, 25}_0 ∧ p_550) -> ( b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ b^{22, 26}_0) c in CNF: c -b^{22, 25}_2 ∨ -b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ -p_550 ∨ b^{22, 26}_2 c -b^{22, 25}_2 ∨ -b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ -p_550 ∨ -b^{22, 26}_1 c -b^{22, 25}_2 ∨ -b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ -p_550 ∨ b^{22, 26}_0 c in DIMACS: -13973 -13974 13975 -550 13976 0 -13973 -13974 13975 -550 -13977 0 -13973 -13974 13975 -550 13978 0 c -1+1 --> 0 c ( b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ b^{22, 25}_0 ∧ p_550) -> (-b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ -b^{22, 26}_0) c in CNF: c -b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ -p_550 ∨ -b^{22, 26}_2 c -b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ -p_550 ∨ -b^{22, 26}_1 c -b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ -p_550 ∨ -b^{22, 26}_0 c in DIMACS: -13973 13974 -13975 -550 -13976 0 -13973 13974 -13975 -550 -13977 0 -13973 13974 -13975 -550 -13978 0 c 0+1 --> 1 c (-b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ -b^{22, 25}_0 ∧ p_550) -> (-b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ b^{22, 26}_0) c in CNF: c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ -p_550 ∨ -b^{22, 26}_2 c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ -p_550 ∨ -b^{22, 26}_1 c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ -p_550 ∨ b^{22, 26}_0 c in DIMACS: 13973 13974 13975 -550 -13976 0 13973 13974 13975 -550 -13977 0 13973 13974 13975 -550 13978 0 c 1+1 --> 2 c (-b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ b^{22, 25}_0 ∧ p_550) -> (-b^{22, 26}_2 ∧ b^{22, 26}_1 ∧ -b^{22, 26}_0) c in CNF: c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ -p_550 ∨ -b^{22, 26}_2 c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ -p_550 ∨ b^{22, 26}_1 c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ -p_550 ∨ -b^{22, 26}_0 c in DIMACS: 13973 13974 -13975 -550 -13976 0 13973 13974 -13975 -550 13977 0 13973 13974 -13975 -550 -13978 0 c 2+1 --> break c (-b^{22, 25}_2 ∧ b^{22, 25}_1 ∧ -b^{22, 25}_0 ∧ p_550) -> break c in CNF: c b^{22, 25}_2 ∨ -b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ -p_550 ∨ break c in DIMACS: 13973 -13974 13975 -550 1162 0 c 2-1 --> 1 c (-b^{22, 25}_2 ∧ b^{22, 25}_1 ∧ -b^{22, 25}_0 ∧ -p_550) -> (-b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ b^{22, 26}_0) c in CNF: c b^{22, 25}_2 ∨ -b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ p_550 ∨ -b^{22, 26}_2 c b^{22, 25}_2 ∨ -b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ p_550 ∨ -b^{22, 26}_1 c b^{22, 25}_2 ∨ -b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ p_550 ∨ b^{22, 26}_0 c in DIMACS: 13973 -13974 13975 550 -13976 0 13973 -13974 13975 550 -13977 0 13973 -13974 13975 550 13978 0 c 1-1 --> 0 c (-b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ b^{22, 25}_0 ∧ -p_550) -> (-b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ -b^{22, 26}_0) c in CNF: c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ p_550 ∨ -b^{22, 26}_2 c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ p_550 ∨ -b^{22, 26}_1 c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ p_550 ∨ -b^{22, 26}_0 c in DIMACS: 13973 13974 -13975 550 -13976 0 13973 13974 -13975 550 -13977 0 13973 13974 -13975 550 -13978 0 c 0-1 --> -1 c (-b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ -b^{22, 25}_0 ∧ -p_550) -> ( b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ b^{22, 26}_0) c in CNF: c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ p_550 ∨ b^{22, 26}_2 c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ p_550 ∨ -b^{22, 26}_1 c b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ p_550 ∨ b^{22, 26}_0 c in DIMACS: 13973 13974 13975 550 13976 0 13973 13974 13975 550 -13977 0 13973 13974 13975 550 13978 0 c -1-1 --> -2 c ( b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ b^{22, 25}_0 ∧ -p_550) -> ( b^{22, 26}_2 ∧ b^{22, 26}_1 ∧ -b^{22, 26}_0) c in CNF: c -b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ p_550 ∨ b^{22, 26}_2 c -b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ p_550 ∨ b^{22, 26}_1 c -b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ p_550 ∨ -b^{22, 26}_0 c in DIMACS: -13973 13974 -13975 550 13976 0 -13973 13974 -13975 550 13977 0 -13973 13974 -13975 550 -13978 0 c -2-1 --> break c ( b^{22, 25}_2 ∧ b^{22, 25}_1 ∧ -b^{22, 25}_0 ∧ -p_550) -> break c in CNF: c -b^{22, 25}_2 ∨ -b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ p_550 ∨ break c in DIMACS: -13973 -13974 13975 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 25}_2 ∧ -b^{22, 25}_1 ∧ -b^{22, 25}_0 ∧ true) c in CNF: c -b^{22, 25}_2 ∨ b^{22, 25}_1 ∨ b^{22, 25}_0 ∨ false c in DIMACS: -13973 13974 13975 0 c 3 does not represent an automaton state. c -(-b^{22, 25}_2 ∧ b^{22, 25}_1 ∧ b^{22, 25}_0 ∧ true) c in CNF: c b^{22, 25}_2 ∨ -b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ false c in DIMACS: 13973 -13974 -13975 0 c -3 does not represent an automaton state. c -( b^{22, 25}_2 ∧ b^{22, 25}_1 ∧ b^{22, 25}_0 ∧ true) c in CNF: c -b^{22, 25}_2 ∨ -b^{22, 25}_1 ∨ -b^{22, 25}_0 ∨ false c in DIMACS: -13973 -13974 -13975 0 c i = 26 c -2+1 --> -1 c ( b^{22, 26}_2 ∧ b^{22, 26}_1 ∧ -b^{22, 26}_0 ∧ p_572) -> ( b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ b^{22, 27}_0) c in CNF: c -b^{22, 26}_2 ∨ -b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ -p_572 ∨ b^{22, 27}_2 c -b^{22, 26}_2 ∨ -b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ -p_572 ∨ -b^{22, 27}_1 c -b^{22, 26}_2 ∨ -b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ -p_572 ∨ b^{22, 27}_0 c in DIMACS: -13976 -13977 13978 -572 13979 0 -13976 -13977 13978 -572 -13980 0 -13976 -13977 13978 -572 13981 0 c -1+1 --> 0 c ( b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ b^{22, 26}_0 ∧ p_572) -> (-b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ -b^{22, 27}_0) c in CNF: c -b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ -p_572 ∨ -b^{22, 27}_2 c -b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ -p_572 ∨ -b^{22, 27}_1 c -b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ -p_572 ∨ -b^{22, 27}_0 c in DIMACS: -13976 13977 -13978 -572 -13979 0 -13976 13977 -13978 -572 -13980 0 -13976 13977 -13978 -572 -13981 0 c 0+1 --> 1 c (-b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ -b^{22, 26}_0 ∧ p_572) -> (-b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ b^{22, 27}_0) c in CNF: c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ -p_572 ∨ -b^{22, 27}_2 c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ -p_572 ∨ -b^{22, 27}_1 c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ -p_572 ∨ b^{22, 27}_0 c in DIMACS: 13976 13977 13978 -572 -13979 0 13976 13977 13978 -572 -13980 0 13976 13977 13978 -572 13981 0 c 1+1 --> 2 c (-b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ b^{22, 26}_0 ∧ p_572) -> (-b^{22, 27}_2 ∧ b^{22, 27}_1 ∧ -b^{22, 27}_0) c in CNF: c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ -p_572 ∨ -b^{22, 27}_2 c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ -p_572 ∨ b^{22, 27}_1 c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ -p_572 ∨ -b^{22, 27}_0 c in DIMACS: 13976 13977 -13978 -572 -13979 0 13976 13977 -13978 -572 13980 0 13976 13977 -13978 -572 -13981 0 c 2+1 --> break c (-b^{22, 26}_2 ∧ b^{22, 26}_1 ∧ -b^{22, 26}_0 ∧ p_572) -> break c in CNF: c b^{22, 26}_2 ∨ -b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ -p_572 ∨ break c in DIMACS: 13976 -13977 13978 -572 1162 0 c 2-1 --> 1 c (-b^{22, 26}_2 ∧ b^{22, 26}_1 ∧ -b^{22, 26}_0 ∧ -p_572) -> (-b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ b^{22, 27}_0) c in CNF: c b^{22, 26}_2 ∨ -b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ p_572 ∨ -b^{22, 27}_2 c b^{22, 26}_2 ∨ -b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ p_572 ∨ -b^{22, 27}_1 c b^{22, 26}_2 ∨ -b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ p_572 ∨ b^{22, 27}_0 c in DIMACS: 13976 -13977 13978 572 -13979 0 13976 -13977 13978 572 -13980 0 13976 -13977 13978 572 13981 0 c 1-1 --> 0 c (-b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ b^{22, 26}_0 ∧ -p_572) -> (-b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ -b^{22, 27}_0) c in CNF: c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ p_572 ∨ -b^{22, 27}_2 c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ p_572 ∨ -b^{22, 27}_1 c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ p_572 ∨ -b^{22, 27}_0 c in DIMACS: 13976 13977 -13978 572 -13979 0 13976 13977 -13978 572 -13980 0 13976 13977 -13978 572 -13981 0 c 0-1 --> -1 c (-b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ -b^{22, 26}_0 ∧ -p_572) -> ( b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ b^{22, 27}_0) c in CNF: c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ p_572 ∨ b^{22, 27}_2 c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ p_572 ∨ -b^{22, 27}_1 c b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ p_572 ∨ b^{22, 27}_0 c in DIMACS: 13976 13977 13978 572 13979 0 13976 13977 13978 572 -13980 0 13976 13977 13978 572 13981 0 c -1-1 --> -2 c ( b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ b^{22, 26}_0 ∧ -p_572) -> ( b^{22, 27}_2 ∧ b^{22, 27}_1 ∧ -b^{22, 27}_0) c in CNF: c -b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ p_572 ∨ b^{22, 27}_2 c -b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ p_572 ∨ b^{22, 27}_1 c -b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ p_572 ∨ -b^{22, 27}_0 c in DIMACS: -13976 13977 -13978 572 13979 0 -13976 13977 -13978 572 13980 0 -13976 13977 -13978 572 -13981 0 c -2-1 --> break c ( b^{22, 26}_2 ∧ b^{22, 26}_1 ∧ -b^{22, 26}_0 ∧ -p_572) -> break c in CNF: c -b^{22, 26}_2 ∨ -b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ p_572 ∨ break c in DIMACS: -13976 -13977 13978 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 26}_2 ∧ -b^{22, 26}_1 ∧ -b^{22, 26}_0 ∧ true) c in CNF: c -b^{22, 26}_2 ∨ b^{22, 26}_1 ∨ b^{22, 26}_0 ∨ false c in DIMACS: -13976 13977 13978 0 c 3 does not represent an automaton state. c -(-b^{22, 26}_2 ∧ b^{22, 26}_1 ∧ b^{22, 26}_0 ∧ true) c in CNF: c b^{22, 26}_2 ∨ -b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ false c in DIMACS: 13976 -13977 -13978 0 c -3 does not represent an automaton state. c -( b^{22, 26}_2 ∧ b^{22, 26}_1 ∧ b^{22, 26}_0 ∧ true) c in CNF: c -b^{22, 26}_2 ∨ -b^{22, 26}_1 ∨ -b^{22, 26}_0 ∨ false c in DIMACS: -13976 -13977 -13978 0 c i = 27 c -2+1 --> -1 c ( b^{22, 27}_2 ∧ b^{22, 27}_1 ∧ -b^{22, 27}_0 ∧ p_594) -> ( b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ b^{22, 28}_0) c in CNF: c -b^{22, 27}_2 ∨ -b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ -p_594 ∨ b^{22, 28}_2 c -b^{22, 27}_2 ∨ -b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ -p_594 ∨ -b^{22, 28}_1 c -b^{22, 27}_2 ∨ -b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ -p_594 ∨ b^{22, 28}_0 c in DIMACS: -13979 -13980 13981 -594 13982 0 -13979 -13980 13981 -594 -13983 0 -13979 -13980 13981 -594 13984 0 c -1+1 --> 0 c ( b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ b^{22, 27}_0 ∧ p_594) -> (-b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ -b^{22, 28}_0) c in CNF: c -b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ -p_594 ∨ -b^{22, 28}_2 c -b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ -p_594 ∨ -b^{22, 28}_1 c -b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ -p_594 ∨ -b^{22, 28}_0 c in DIMACS: -13979 13980 -13981 -594 -13982 0 -13979 13980 -13981 -594 -13983 0 -13979 13980 -13981 -594 -13984 0 c 0+1 --> 1 c (-b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ -b^{22, 27}_0 ∧ p_594) -> (-b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ b^{22, 28}_0) c in CNF: c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ -p_594 ∨ -b^{22, 28}_2 c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ -p_594 ∨ -b^{22, 28}_1 c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ -p_594 ∨ b^{22, 28}_0 c in DIMACS: 13979 13980 13981 -594 -13982 0 13979 13980 13981 -594 -13983 0 13979 13980 13981 -594 13984 0 c 1+1 --> 2 c (-b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ b^{22, 27}_0 ∧ p_594) -> (-b^{22, 28}_2 ∧ b^{22, 28}_1 ∧ -b^{22, 28}_0) c in CNF: c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ -p_594 ∨ -b^{22, 28}_2 c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ -p_594 ∨ b^{22, 28}_1 c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ -p_594 ∨ -b^{22, 28}_0 c in DIMACS: 13979 13980 -13981 -594 -13982 0 13979 13980 -13981 -594 13983 0 13979 13980 -13981 -594 -13984 0 c 2+1 --> break c (-b^{22, 27}_2 ∧ b^{22, 27}_1 ∧ -b^{22, 27}_0 ∧ p_594) -> break c in CNF: c b^{22, 27}_2 ∨ -b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ -p_594 ∨ break c in DIMACS: 13979 -13980 13981 -594 1162 0 c 2-1 --> 1 c (-b^{22, 27}_2 ∧ b^{22, 27}_1 ∧ -b^{22, 27}_0 ∧ -p_594) -> (-b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ b^{22, 28}_0) c in CNF: c b^{22, 27}_2 ∨ -b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ p_594 ∨ -b^{22, 28}_2 c b^{22, 27}_2 ∨ -b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ p_594 ∨ -b^{22, 28}_1 c b^{22, 27}_2 ∨ -b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ p_594 ∨ b^{22, 28}_0 c in DIMACS: 13979 -13980 13981 594 -13982 0 13979 -13980 13981 594 -13983 0 13979 -13980 13981 594 13984 0 c 1-1 --> 0 c (-b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ b^{22, 27}_0 ∧ -p_594) -> (-b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ -b^{22, 28}_0) c in CNF: c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ p_594 ∨ -b^{22, 28}_2 c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ p_594 ∨ -b^{22, 28}_1 c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ p_594 ∨ -b^{22, 28}_0 c in DIMACS: 13979 13980 -13981 594 -13982 0 13979 13980 -13981 594 -13983 0 13979 13980 -13981 594 -13984 0 c 0-1 --> -1 c (-b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ -b^{22, 27}_0 ∧ -p_594) -> ( b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ b^{22, 28}_0) c in CNF: c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ p_594 ∨ b^{22, 28}_2 c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ p_594 ∨ -b^{22, 28}_1 c b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ p_594 ∨ b^{22, 28}_0 c in DIMACS: 13979 13980 13981 594 13982 0 13979 13980 13981 594 -13983 0 13979 13980 13981 594 13984 0 c -1-1 --> -2 c ( b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ b^{22, 27}_0 ∧ -p_594) -> ( b^{22, 28}_2 ∧ b^{22, 28}_1 ∧ -b^{22, 28}_0) c in CNF: c -b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ p_594 ∨ b^{22, 28}_2 c -b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ p_594 ∨ b^{22, 28}_1 c -b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ p_594 ∨ -b^{22, 28}_0 c in DIMACS: -13979 13980 -13981 594 13982 0 -13979 13980 -13981 594 13983 0 -13979 13980 -13981 594 -13984 0 c -2-1 --> break c ( b^{22, 27}_2 ∧ b^{22, 27}_1 ∧ -b^{22, 27}_0 ∧ -p_594) -> break c in CNF: c -b^{22, 27}_2 ∨ -b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ p_594 ∨ break c in DIMACS: -13979 -13980 13981 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 27}_2 ∧ -b^{22, 27}_1 ∧ -b^{22, 27}_0 ∧ true) c in CNF: c -b^{22, 27}_2 ∨ b^{22, 27}_1 ∨ b^{22, 27}_0 ∨ false c in DIMACS: -13979 13980 13981 0 c 3 does not represent an automaton state. c -(-b^{22, 27}_2 ∧ b^{22, 27}_1 ∧ b^{22, 27}_0 ∧ true) c in CNF: c b^{22, 27}_2 ∨ -b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ false c in DIMACS: 13979 -13980 -13981 0 c -3 does not represent an automaton state. c -( b^{22, 27}_2 ∧ b^{22, 27}_1 ∧ b^{22, 27}_0 ∧ true) c in CNF: c -b^{22, 27}_2 ∨ -b^{22, 27}_1 ∨ -b^{22, 27}_0 ∨ false c in DIMACS: -13979 -13980 -13981 0 c i = 28 c -2+1 --> -1 c ( b^{22, 28}_2 ∧ b^{22, 28}_1 ∧ -b^{22, 28}_0 ∧ p_616) -> ( b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ b^{22, 29}_0) c in CNF: c -b^{22, 28}_2 ∨ -b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ -p_616 ∨ b^{22, 29}_2 c -b^{22, 28}_2 ∨ -b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ -p_616 ∨ -b^{22, 29}_1 c -b^{22, 28}_2 ∨ -b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ -p_616 ∨ b^{22, 29}_0 c in DIMACS: -13982 -13983 13984 -616 13985 0 -13982 -13983 13984 -616 -13986 0 -13982 -13983 13984 -616 13987 0 c -1+1 --> 0 c ( b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ b^{22, 28}_0 ∧ p_616) -> (-b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ -b^{22, 29}_0) c in CNF: c -b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ -p_616 ∨ -b^{22, 29}_2 c -b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ -p_616 ∨ -b^{22, 29}_1 c -b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ -p_616 ∨ -b^{22, 29}_0 c in DIMACS: -13982 13983 -13984 -616 -13985 0 -13982 13983 -13984 -616 -13986 0 -13982 13983 -13984 -616 -13987 0 c 0+1 --> 1 c (-b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ -b^{22, 28}_0 ∧ p_616) -> (-b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ b^{22, 29}_0) c in CNF: c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ -p_616 ∨ -b^{22, 29}_2 c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ -p_616 ∨ -b^{22, 29}_1 c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ -p_616 ∨ b^{22, 29}_0 c in DIMACS: 13982 13983 13984 -616 -13985 0 13982 13983 13984 -616 -13986 0 13982 13983 13984 -616 13987 0 c 1+1 --> 2 c (-b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ b^{22, 28}_0 ∧ p_616) -> (-b^{22, 29}_2 ∧ b^{22, 29}_1 ∧ -b^{22, 29}_0) c in CNF: c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ -p_616 ∨ -b^{22, 29}_2 c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ -p_616 ∨ b^{22, 29}_1 c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ -p_616 ∨ -b^{22, 29}_0 c in DIMACS: 13982 13983 -13984 -616 -13985 0 13982 13983 -13984 -616 13986 0 13982 13983 -13984 -616 -13987 0 c 2+1 --> break c (-b^{22, 28}_2 ∧ b^{22, 28}_1 ∧ -b^{22, 28}_0 ∧ p_616) -> break c in CNF: c b^{22, 28}_2 ∨ -b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ -p_616 ∨ break c in DIMACS: 13982 -13983 13984 -616 1162 0 c 2-1 --> 1 c (-b^{22, 28}_2 ∧ b^{22, 28}_1 ∧ -b^{22, 28}_0 ∧ -p_616) -> (-b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ b^{22, 29}_0) c in CNF: c b^{22, 28}_2 ∨ -b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ p_616 ∨ -b^{22, 29}_2 c b^{22, 28}_2 ∨ -b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ p_616 ∨ -b^{22, 29}_1 c b^{22, 28}_2 ∨ -b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ p_616 ∨ b^{22, 29}_0 c in DIMACS: 13982 -13983 13984 616 -13985 0 13982 -13983 13984 616 -13986 0 13982 -13983 13984 616 13987 0 c 1-1 --> 0 c (-b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ b^{22, 28}_0 ∧ -p_616) -> (-b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ -b^{22, 29}_0) c in CNF: c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ p_616 ∨ -b^{22, 29}_2 c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ p_616 ∨ -b^{22, 29}_1 c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ p_616 ∨ -b^{22, 29}_0 c in DIMACS: 13982 13983 -13984 616 -13985 0 13982 13983 -13984 616 -13986 0 13982 13983 -13984 616 -13987 0 c 0-1 --> -1 c (-b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ -b^{22, 28}_0 ∧ -p_616) -> ( b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ b^{22, 29}_0) c in CNF: c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ p_616 ∨ b^{22, 29}_2 c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ p_616 ∨ -b^{22, 29}_1 c b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ p_616 ∨ b^{22, 29}_0 c in DIMACS: 13982 13983 13984 616 13985 0 13982 13983 13984 616 -13986 0 13982 13983 13984 616 13987 0 c -1-1 --> -2 c ( b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ b^{22, 28}_0 ∧ -p_616) -> ( b^{22, 29}_2 ∧ b^{22, 29}_1 ∧ -b^{22, 29}_0) c in CNF: c -b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ p_616 ∨ b^{22, 29}_2 c -b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ p_616 ∨ b^{22, 29}_1 c -b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ p_616 ∨ -b^{22, 29}_0 c in DIMACS: -13982 13983 -13984 616 13985 0 -13982 13983 -13984 616 13986 0 -13982 13983 -13984 616 -13987 0 c -2-1 --> break c ( b^{22, 28}_2 ∧ b^{22, 28}_1 ∧ -b^{22, 28}_0 ∧ -p_616) -> break c in CNF: c -b^{22, 28}_2 ∨ -b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ p_616 ∨ break c in DIMACS: -13982 -13983 13984 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 28}_2 ∧ -b^{22, 28}_1 ∧ -b^{22, 28}_0 ∧ true) c in CNF: c -b^{22, 28}_2 ∨ b^{22, 28}_1 ∨ b^{22, 28}_0 ∨ false c in DIMACS: -13982 13983 13984 0 c 3 does not represent an automaton state. c -(-b^{22, 28}_2 ∧ b^{22, 28}_1 ∧ b^{22, 28}_0 ∧ true) c in CNF: c b^{22, 28}_2 ∨ -b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ false c in DIMACS: 13982 -13983 -13984 0 c -3 does not represent an automaton state. c -( b^{22, 28}_2 ∧ b^{22, 28}_1 ∧ b^{22, 28}_0 ∧ true) c in CNF: c -b^{22, 28}_2 ∨ -b^{22, 28}_1 ∨ -b^{22, 28}_0 ∨ false c in DIMACS: -13982 -13983 -13984 0 c i = 29 c -2+1 --> -1 c ( b^{22, 29}_2 ∧ b^{22, 29}_1 ∧ -b^{22, 29}_0 ∧ p_638) -> ( b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ b^{22, 30}_0) c in CNF: c -b^{22, 29}_2 ∨ -b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ -p_638 ∨ b^{22, 30}_2 c -b^{22, 29}_2 ∨ -b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ -p_638 ∨ -b^{22, 30}_1 c -b^{22, 29}_2 ∨ -b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ -p_638 ∨ b^{22, 30}_0 c in DIMACS: -13985 -13986 13987 -638 13988 0 -13985 -13986 13987 -638 -13989 0 -13985 -13986 13987 -638 13990 0 c -1+1 --> 0 c ( b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ b^{22, 29}_0 ∧ p_638) -> (-b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ -b^{22, 30}_0) c in CNF: c -b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ -p_638 ∨ -b^{22, 30}_2 c -b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ -p_638 ∨ -b^{22, 30}_1 c -b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ -p_638 ∨ -b^{22, 30}_0 c in DIMACS: -13985 13986 -13987 -638 -13988 0 -13985 13986 -13987 -638 -13989 0 -13985 13986 -13987 -638 -13990 0 c 0+1 --> 1 c (-b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ -b^{22, 29}_0 ∧ p_638) -> (-b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ b^{22, 30}_0) c in CNF: c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ -p_638 ∨ -b^{22, 30}_2 c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ -p_638 ∨ -b^{22, 30}_1 c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ -p_638 ∨ b^{22, 30}_0 c in DIMACS: 13985 13986 13987 -638 -13988 0 13985 13986 13987 -638 -13989 0 13985 13986 13987 -638 13990 0 c 1+1 --> 2 c (-b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ b^{22, 29}_0 ∧ p_638) -> (-b^{22, 30}_2 ∧ b^{22, 30}_1 ∧ -b^{22, 30}_0) c in CNF: c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ -p_638 ∨ -b^{22, 30}_2 c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ -p_638 ∨ b^{22, 30}_1 c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ -p_638 ∨ -b^{22, 30}_0 c in DIMACS: 13985 13986 -13987 -638 -13988 0 13985 13986 -13987 -638 13989 0 13985 13986 -13987 -638 -13990 0 c 2+1 --> break c (-b^{22, 29}_2 ∧ b^{22, 29}_1 ∧ -b^{22, 29}_0 ∧ p_638) -> break c in CNF: c b^{22, 29}_2 ∨ -b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ -p_638 ∨ break c in DIMACS: 13985 -13986 13987 -638 1162 0 c 2-1 --> 1 c (-b^{22, 29}_2 ∧ b^{22, 29}_1 ∧ -b^{22, 29}_0 ∧ -p_638) -> (-b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ b^{22, 30}_0) c in CNF: c b^{22, 29}_2 ∨ -b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ p_638 ∨ -b^{22, 30}_2 c b^{22, 29}_2 ∨ -b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ p_638 ∨ -b^{22, 30}_1 c b^{22, 29}_2 ∨ -b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ p_638 ∨ b^{22, 30}_0 c in DIMACS: 13985 -13986 13987 638 -13988 0 13985 -13986 13987 638 -13989 0 13985 -13986 13987 638 13990 0 c 1-1 --> 0 c (-b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ b^{22, 29}_0 ∧ -p_638) -> (-b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ -b^{22, 30}_0) c in CNF: c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ p_638 ∨ -b^{22, 30}_2 c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ p_638 ∨ -b^{22, 30}_1 c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ p_638 ∨ -b^{22, 30}_0 c in DIMACS: 13985 13986 -13987 638 -13988 0 13985 13986 -13987 638 -13989 0 13985 13986 -13987 638 -13990 0 c 0-1 --> -1 c (-b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ -b^{22, 29}_0 ∧ -p_638) -> ( b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ b^{22, 30}_0) c in CNF: c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ p_638 ∨ b^{22, 30}_2 c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ p_638 ∨ -b^{22, 30}_1 c b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ p_638 ∨ b^{22, 30}_0 c in DIMACS: 13985 13986 13987 638 13988 0 13985 13986 13987 638 -13989 0 13985 13986 13987 638 13990 0 c -1-1 --> -2 c ( b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ b^{22, 29}_0 ∧ -p_638) -> ( b^{22, 30}_2 ∧ b^{22, 30}_1 ∧ -b^{22, 30}_0) c in CNF: c -b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ p_638 ∨ b^{22, 30}_2 c -b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ p_638 ∨ b^{22, 30}_1 c -b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ p_638 ∨ -b^{22, 30}_0 c in DIMACS: -13985 13986 -13987 638 13988 0 -13985 13986 -13987 638 13989 0 -13985 13986 -13987 638 -13990 0 c -2-1 --> break c ( b^{22, 29}_2 ∧ b^{22, 29}_1 ∧ -b^{22, 29}_0 ∧ -p_638) -> break c in CNF: c -b^{22, 29}_2 ∨ -b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ p_638 ∨ break c in DIMACS: -13985 -13986 13987 638 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 29}_2 ∧ -b^{22, 29}_1 ∧ -b^{22, 29}_0 ∧ true) c in CNF: c -b^{22, 29}_2 ∨ b^{22, 29}_1 ∨ b^{22, 29}_0 ∨ false c in DIMACS: -13985 13986 13987 0 c 3 does not represent an automaton state. c -(-b^{22, 29}_2 ∧ b^{22, 29}_1 ∧ b^{22, 29}_0 ∧ true) c in CNF: c b^{22, 29}_2 ∨ -b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ false c in DIMACS: 13985 -13986 -13987 0 c -3 does not represent an automaton state. c -( b^{22, 29}_2 ∧ b^{22, 29}_1 ∧ b^{22, 29}_0 ∧ true) c in CNF: c -b^{22, 29}_2 ∨ -b^{22, 29}_1 ∨ -b^{22, 29}_0 ∨ false c in DIMACS: -13985 -13986 -13987 0 c i = 30 c -2+1 --> -1 c ( b^{22, 30}_2 ∧ b^{22, 30}_1 ∧ -b^{22, 30}_0 ∧ p_660) -> ( b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ b^{22, 31}_0) c in CNF: c -b^{22, 30}_2 ∨ -b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ -p_660 ∨ b^{22, 31}_2 c -b^{22, 30}_2 ∨ -b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ -p_660 ∨ -b^{22, 31}_1 c -b^{22, 30}_2 ∨ -b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ -p_660 ∨ b^{22, 31}_0 c in DIMACS: -13988 -13989 13990 -660 13991 0 -13988 -13989 13990 -660 -13992 0 -13988 -13989 13990 -660 13993 0 c -1+1 --> 0 c ( b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ b^{22, 30}_0 ∧ p_660) -> (-b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ -b^{22, 31}_0) c in CNF: c -b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ -p_660 ∨ -b^{22, 31}_2 c -b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ -p_660 ∨ -b^{22, 31}_1 c -b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ -p_660 ∨ -b^{22, 31}_0 c in DIMACS: -13988 13989 -13990 -660 -13991 0 -13988 13989 -13990 -660 -13992 0 -13988 13989 -13990 -660 -13993 0 c 0+1 --> 1 c (-b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ -b^{22, 30}_0 ∧ p_660) -> (-b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ b^{22, 31}_0) c in CNF: c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ -p_660 ∨ -b^{22, 31}_2 c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ -p_660 ∨ -b^{22, 31}_1 c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ -p_660 ∨ b^{22, 31}_0 c in DIMACS: 13988 13989 13990 -660 -13991 0 13988 13989 13990 -660 -13992 0 13988 13989 13990 -660 13993 0 c 1+1 --> 2 c (-b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ b^{22, 30}_0 ∧ p_660) -> (-b^{22, 31}_2 ∧ b^{22, 31}_1 ∧ -b^{22, 31}_0) c in CNF: c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ -p_660 ∨ -b^{22, 31}_2 c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ -p_660 ∨ b^{22, 31}_1 c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ -p_660 ∨ -b^{22, 31}_0 c in DIMACS: 13988 13989 -13990 -660 -13991 0 13988 13989 -13990 -660 13992 0 13988 13989 -13990 -660 -13993 0 c 2+1 --> break c (-b^{22, 30}_2 ∧ b^{22, 30}_1 ∧ -b^{22, 30}_0 ∧ p_660) -> break c in CNF: c b^{22, 30}_2 ∨ -b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ -p_660 ∨ break c in DIMACS: 13988 -13989 13990 -660 1162 0 c 2-1 --> 1 c (-b^{22, 30}_2 ∧ b^{22, 30}_1 ∧ -b^{22, 30}_0 ∧ -p_660) -> (-b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ b^{22, 31}_0) c in CNF: c b^{22, 30}_2 ∨ -b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ p_660 ∨ -b^{22, 31}_2 c b^{22, 30}_2 ∨ -b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ p_660 ∨ -b^{22, 31}_1 c b^{22, 30}_2 ∨ -b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ p_660 ∨ b^{22, 31}_0 c in DIMACS: 13988 -13989 13990 660 -13991 0 13988 -13989 13990 660 -13992 0 13988 -13989 13990 660 13993 0 c 1-1 --> 0 c (-b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ b^{22, 30}_0 ∧ -p_660) -> (-b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ -b^{22, 31}_0) c in CNF: c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ p_660 ∨ -b^{22, 31}_2 c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ p_660 ∨ -b^{22, 31}_1 c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ p_660 ∨ -b^{22, 31}_0 c in DIMACS: 13988 13989 -13990 660 -13991 0 13988 13989 -13990 660 -13992 0 13988 13989 -13990 660 -13993 0 c 0-1 --> -1 c (-b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ -b^{22, 30}_0 ∧ -p_660) -> ( b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ b^{22, 31}_0) c in CNF: c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ p_660 ∨ b^{22, 31}_2 c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ p_660 ∨ -b^{22, 31}_1 c b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ p_660 ∨ b^{22, 31}_0 c in DIMACS: 13988 13989 13990 660 13991 0 13988 13989 13990 660 -13992 0 13988 13989 13990 660 13993 0 c -1-1 --> -2 c ( b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ b^{22, 30}_0 ∧ -p_660) -> ( b^{22, 31}_2 ∧ b^{22, 31}_1 ∧ -b^{22, 31}_0) c in CNF: c -b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ p_660 ∨ b^{22, 31}_2 c -b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ p_660 ∨ b^{22, 31}_1 c -b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ p_660 ∨ -b^{22, 31}_0 c in DIMACS: -13988 13989 -13990 660 13991 0 -13988 13989 -13990 660 13992 0 -13988 13989 -13990 660 -13993 0 c -2-1 --> break c ( b^{22, 30}_2 ∧ b^{22, 30}_1 ∧ -b^{22, 30}_0 ∧ -p_660) -> break c in CNF: c -b^{22, 30}_2 ∨ -b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ p_660 ∨ break c in DIMACS: -13988 -13989 13990 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 30}_2 ∧ -b^{22, 30}_1 ∧ -b^{22, 30}_0 ∧ true) c in CNF: c -b^{22, 30}_2 ∨ b^{22, 30}_1 ∨ b^{22, 30}_0 ∨ false c in DIMACS: -13988 13989 13990 0 c 3 does not represent an automaton state. c -(-b^{22, 30}_2 ∧ b^{22, 30}_1 ∧ b^{22, 30}_0 ∧ true) c in CNF: c b^{22, 30}_2 ∨ -b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ false c in DIMACS: 13988 -13989 -13990 0 c -3 does not represent an automaton state. c -( b^{22, 30}_2 ∧ b^{22, 30}_1 ∧ b^{22, 30}_0 ∧ true) c in CNF: c -b^{22, 30}_2 ∨ -b^{22, 30}_1 ∨ -b^{22, 30}_0 ∨ false c in DIMACS: -13988 -13989 -13990 0 c i = 31 c -2+1 --> -1 c ( b^{22, 31}_2 ∧ b^{22, 31}_1 ∧ -b^{22, 31}_0 ∧ p_682) -> ( b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ b^{22, 32}_0) c in CNF: c -b^{22, 31}_2 ∨ -b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ -p_682 ∨ b^{22, 32}_2 c -b^{22, 31}_2 ∨ -b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ -p_682 ∨ -b^{22, 32}_1 c -b^{22, 31}_2 ∨ -b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ -p_682 ∨ b^{22, 32}_0 c in DIMACS: -13991 -13992 13993 -682 13994 0 -13991 -13992 13993 -682 -13995 0 -13991 -13992 13993 -682 13996 0 c -1+1 --> 0 c ( b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ b^{22, 31}_0 ∧ p_682) -> (-b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ -b^{22, 32}_0) c in CNF: c -b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ -p_682 ∨ -b^{22, 32}_2 c -b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ -p_682 ∨ -b^{22, 32}_1 c -b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ -p_682 ∨ -b^{22, 32}_0 c in DIMACS: -13991 13992 -13993 -682 -13994 0 -13991 13992 -13993 -682 -13995 0 -13991 13992 -13993 -682 -13996 0 c 0+1 --> 1 c (-b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ -b^{22, 31}_0 ∧ p_682) -> (-b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ b^{22, 32}_0) c in CNF: c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ -p_682 ∨ -b^{22, 32}_2 c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ -p_682 ∨ -b^{22, 32}_1 c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ -p_682 ∨ b^{22, 32}_0 c in DIMACS: 13991 13992 13993 -682 -13994 0 13991 13992 13993 -682 -13995 0 13991 13992 13993 -682 13996 0 c 1+1 --> 2 c (-b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ b^{22, 31}_0 ∧ p_682) -> (-b^{22, 32}_2 ∧ b^{22, 32}_1 ∧ -b^{22, 32}_0) c in CNF: c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ -p_682 ∨ -b^{22, 32}_2 c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ -p_682 ∨ b^{22, 32}_1 c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ -p_682 ∨ -b^{22, 32}_0 c in DIMACS: 13991 13992 -13993 -682 -13994 0 13991 13992 -13993 -682 13995 0 13991 13992 -13993 -682 -13996 0 c 2+1 --> break c (-b^{22, 31}_2 ∧ b^{22, 31}_1 ∧ -b^{22, 31}_0 ∧ p_682) -> break c in CNF: c b^{22, 31}_2 ∨ -b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ -p_682 ∨ break c in DIMACS: 13991 -13992 13993 -682 1162 0 c 2-1 --> 1 c (-b^{22, 31}_2 ∧ b^{22, 31}_1 ∧ -b^{22, 31}_0 ∧ -p_682) -> (-b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ b^{22, 32}_0) c in CNF: c b^{22, 31}_2 ∨ -b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ p_682 ∨ -b^{22, 32}_2 c b^{22, 31}_2 ∨ -b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ p_682 ∨ -b^{22, 32}_1 c b^{22, 31}_2 ∨ -b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ p_682 ∨ b^{22, 32}_0 c in DIMACS: 13991 -13992 13993 682 -13994 0 13991 -13992 13993 682 -13995 0 13991 -13992 13993 682 13996 0 c 1-1 --> 0 c (-b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ b^{22, 31}_0 ∧ -p_682) -> (-b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ -b^{22, 32}_0) c in CNF: c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ p_682 ∨ -b^{22, 32}_2 c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ p_682 ∨ -b^{22, 32}_1 c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ p_682 ∨ -b^{22, 32}_0 c in DIMACS: 13991 13992 -13993 682 -13994 0 13991 13992 -13993 682 -13995 0 13991 13992 -13993 682 -13996 0 c 0-1 --> -1 c (-b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ -b^{22, 31}_0 ∧ -p_682) -> ( b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ b^{22, 32}_0) c in CNF: c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ p_682 ∨ b^{22, 32}_2 c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ p_682 ∨ -b^{22, 32}_1 c b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ p_682 ∨ b^{22, 32}_0 c in DIMACS: 13991 13992 13993 682 13994 0 13991 13992 13993 682 -13995 0 13991 13992 13993 682 13996 0 c -1-1 --> -2 c ( b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ b^{22, 31}_0 ∧ -p_682) -> ( b^{22, 32}_2 ∧ b^{22, 32}_1 ∧ -b^{22, 32}_0) c in CNF: c -b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ p_682 ∨ b^{22, 32}_2 c -b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ p_682 ∨ b^{22, 32}_1 c -b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ p_682 ∨ -b^{22, 32}_0 c in DIMACS: -13991 13992 -13993 682 13994 0 -13991 13992 -13993 682 13995 0 -13991 13992 -13993 682 -13996 0 c -2-1 --> break c ( b^{22, 31}_2 ∧ b^{22, 31}_1 ∧ -b^{22, 31}_0 ∧ -p_682) -> break c in CNF: c -b^{22, 31}_2 ∨ -b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ p_682 ∨ break c in DIMACS: -13991 -13992 13993 682 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 31}_2 ∧ -b^{22, 31}_1 ∧ -b^{22, 31}_0 ∧ true) c in CNF: c -b^{22, 31}_2 ∨ b^{22, 31}_1 ∨ b^{22, 31}_0 ∨ false c in DIMACS: -13991 13992 13993 0 c 3 does not represent an automaton state. c -(-b^{22, 31}_2 ∧ b^{22, 31}_1 ∧ b^{22, 31}_0 ∧ true) c in CNF: c b^{22, 31}_2 ∨ -b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ false c in DIMACS: 13991 -13992 -13993 0 c -3 does not represent an automaton state. c -( b^{22, 31}_2 ∧ b^{22, 31}_1 ∧ b^{22, 31}_0 ∧ true) c in CNF: c -b^{22, 31}_2 ∨ -b^{22, 31}_1 ∨ -b^{22, 31}_0 ∨ false c in DIMACS: -13991 -13992 -13993 0 c i = 32 c -2+1 --> -1 c ( b^{22, 32}_2 ∧ b^{22, 32}_1 ∧ -b^{22, 32}_0 ∧ p_704) -> ( b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ b^{22, 33}_0) c in CNF: c -b^{22, 32}_2 ∨ -b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ -p_704 ∨ b^{22, 33}_2 c -b^{22, 32}_2 ∨ -b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ -p_704 ∨ -b^{22, 33}_1 c -b^{22, 32}_2 ∨ -b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ -p_704 ∨ b^{22, 33}_0 c in DIMACS: -13994 -13995 13996 -704 13997 0 -13994 -13995 13996 -704 -13998 0 -13994 -13995 13996 -704 13999 0 c -1+1 --> 0 c ( b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ b^{22, 32}_0 ∧ p_704) -> (-b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ -b^{22, 33}_0) c in CNF: c -b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ -p_704 ∨ -b^{22, 33}_2 c -b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ -p_704 ∨ -b^{22, 33}_1 c -b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ -p_704 ∨ -b^{22, 33}_0 c in DIMACS: -13994 13995 -13996 -704 -13997 0 -13994 13995 -13996 -704 -13998 0 -13994 13995 -13996 -704 -13999 0 c 0+1 --> 1 c (-b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ -b^{22, 32}_0 ∧ p_704) -> (-b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ b^{22, 33}_0) c in CNF: c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ -p_704 ∨ -b^{22, 33}_2 c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ -p_704 ∨ -b^{22, 33}_1 c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ -p_704 ∨ b^{22, 33}_0 c in DIMACS: 13994 13995 13996 -704 -13997 0 13994 13995 13996 -704 -13998 0 13994 13995 13996 -704 13999 0 c 1+1 --> 2 c (-b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ b^{22, 32}_0 ∧ p_704) -> (-b^{22, 33}_2 ∧ b^{22, 33}_1 ∧ -b^{22, 33}_0) c in CNF: c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ -p_704 ∨ -b^{22, 33}_2 c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ -p_704 ∨ b^{22, 33}_1 c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ -p_704 ∨ -b^{22, 33}_0 c in DIMACS: 13994 13995 -13996 -704 -13997 0 13994 13995 -13996 -704 13998 0 13994 13995 -13996 -704 -13999 0 c 2+1 --> break c (-b^{22, 32}_2 ∧ b^{22, 32}_1 ∧ -b^{22, 32}_0 ∧ p_704) -> break c in CNF: c b^{22, 32}_2 ∨ -b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ -p_704 ∨ break c in DIMACS: 13994 -13995 13996 -704 1162 0 c 2-1 --> 1 c (-b^{22, 32}_2 ∧ b^{22, 32}_1 ∧ -b^{22, 32}_0 ∧ -p_704) -> (-b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ b^{22, 33}_0) c in CNF: c b^{22, 32}_2 ∨ -b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ p_704 ∨ -b^{22, 33}_2 c b^{22, 32}_2 ∨ -b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ p_704 ∨ -b^{22, 33}_1 c b^{22, 32}_2 ∨ -b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ p_704 ∨ b^{22, 33}_0 c in DIMACS: 13994 -13995 13996 704 -13997 0 13994 -13995 13996 704 -13998 0 13994 -13995 13996 704 13999 0 c 1-1 --> 0 c (-b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ b^{22, 32}_0 ∧ -p_704) -> (-b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ -b^{22, 33}_0) c in CNF: c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ p_704 ∨ -b^{22, 33}_2 c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ p_704 ∨ -b^{22, 33}_1 c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ p_704 ∨ -b^{22, 33}_0 c in DIMACS: 13994 13995 -13996 704 -13997 0 13994 13995 -13996 704 -13998 0 13994 13995 -13996 704 -13999 0 c 0-1 --> -1 c (-b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ -b^{22, 32}_0 ∧ -p_704) -> ( b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ b^{22, 33}_0) c in CNF: c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ p_704 ∨ b^{22, 33}_2 c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ p_704 ∨ -b^{22, 33}_1 c b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ p_704 ∨ b^{22, 33}_0 c in DIMACS: 13994 13995 13996 704 13997 0 13994 13995 13996 704 -13998 0 13994 13995 13996 704 13999 0 c -1-1 --> -2 c ( b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ b^{22, 32}_0 ∧ -p_704) -> ( b^{22, 33}_2 ∧ b^{22, 33}_1 ∧ -b^{22, 33}_0) c in CNF: c -b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ p_704 ∨ b^{22, 33}_2 c -b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ p_704 ∨ b^{22, 33}_1 c -b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ p_704 ∨ -b^{22, 33}_0 c in DIMACS: -13994 13995 -13996 704 13997 0 -13994 13995 -13996 704 13998 0 -13994 13995 -13996 704 -13999 0 c -2-1 --> break c ( b^{22, 32}_2 ∧ b^{22, 32}_1 ∧ -b^{22, 32}_0 ∧ -p_704) -> break c in CNF: c -b^{22, 32}_2 ∨ -b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ p_704 ∨ break c in DIMACS: -13994 -13995 13996 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 32}_2 ∧ -b^{22, 32}_1 ∧ -b^{22, 32}_0 ∧ true) c in CNF: c -b^{22, 32}_2 ∨ b^{22, 32}_1 ∨ b^{22, 32}_0 ∨ false c in DIMACS: -13994 13995 13996 0 c 3 does not represent an automaton state. c -(-b^{22, 32}_2 ∧ b^{22, 32}_1 ∧ b^{22, 32}_0 ∧ true) c in CNF: c b^{22, 32}_2 ∨ -b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ false c in DIMACS: 13994 -13995 -13996 0 c -3 does not represent an automaton state. c -( b^{22, 32}_2 ∧ b^{22, 32}_1 ∧ b^{22, 32}_0 ∧ true) c in CNF: c -b^{22, 32}_2 ∨ -b^{22, 32}_1 ∨ -b^{22, 32}_0 ∨ false c in DIMACS: -13994 -13995 -13996 0 c i = 33 c -2+1 --> -1 c ( b^{22, 33}_2 ∧ b^{22, 33}_1 ∧ -b^{22, 33}_0 ∧ p_726) -> ( b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ b^{22, 34}_0) c in CNF: c -b^{22, 33}_2 ∨ -b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ -p_726 ∨ b^{22, 34}_2 c -b^{22, 33}_2 ∨ -b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ -p_726 ∨ -b^{22, 34}_1 c -b^{22, 33}_2 ∨ -b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ -p_726 ∨ b^{22, 34}_0 c in DIMACS: -13997 -13998 13999 -726 14000 0 -13997 -13998 13999 -726 -14001 0 -13997 -13998 13999 -726 14002 0 c -1+1 --> 0 c ( b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ b^{22, 33}_0 ∧ p_726) -> (-b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ -b^{22, 34}_0) c in CNF: c -b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ -p_726 ∨ -b^{22, 34}_2 c -b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ -p_726 ∨ -b^{22, 34}_1 c -b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ -p_726 ∨ -b^{22, 34}_0 c in DIMACS: -13997 13998 -13999 -726 -14000 0 -13997 13998 -13999 -726 -14001 0 -13997 13998 -13999 -726 -14002 0 c 0+1 --> 1 c (-b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ -b^{22, 33}_0 ∧ p_726) -> (-b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ b^{22, 34}_0) c in CNF: c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ -p_726 ∨ -b^{22, 34}_2 c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ -p_726 ∨ -b^{22, 34}_1 c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ -p_726 ∨ b^{22, 34}_0 c in DIMACS: 13997 13998 13999 -726 -14000 0 13997 13998 13999 -726 -14001 0 13997 13998 13999 -726 14002 0 c 1+1 --> 2 c (-b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ b^{22, 33}_0 ∧ p_726) -> (-b^{22, 34}_2 ∧ b^{22, 34}_1 ∧ -b^{22, 34}_0) c in CNF: c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ -p_726 ∨ -b^{22, 34}_2 c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ -p_726 ∨ b^{22, 34}_1 c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ -p_726 ∨ -b^{22, 34}_0 c in DIMACS: 13997 13998 -13999 -726 -14000 0 13997 13998 -13999 -726 14001 0 13997 13998 -13999 -726 -14002 0 c 2+1 --> break c (-b^{22, 33}_2 ∧ b^{22, 33}_1 ∧ -b^{22, 33}_0 ∧ p_726) -> break c in CNF: c b^{22, 33}_2 ∨ -b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ -p_726 ∨ break c in DIMACS: 13997 -13998 13999 -726 1162 0 c 2-1 --> 1 c (-b^{22, 33}_2 ∧ b^{22, 33}_1 ∧ -b^{22, 33}_0 ∧ -p_726) -> (-b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ b^{22, 34}_0) c in CNF: c b^{22, 33}_2 ∨ -b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ p_726 ∨ -b^{22, 34}_2 c b^{22, 33}_2 ∨ -b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ p_726 ∨ -b^{22, 34}_1 c b^{22, 33}_2 ∨ -b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ p_726 ∨ b^{22, 34}_0 c in DIMACS: 13997 -13998 13999 726 -14000 0 13997 -13998 13999 726 -14001 0 13997 -13998 13999 726 14002 0 c 1-1 --> 0 c (-b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ b^{22, 33}_0 ∧ -p_726) -> (-b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ -b^{22, 34}_0) c in CNF: c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ p_726 ∨ -b^{22, 34}_2 c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ p_726 ∨ -b^{22, 34}_1 c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ p_726 ∨ -b^{22, 34}_0 c in DIMACS: 13997 13998 -13999 726 -14000 0 13997 13998 -13999 726 -14001 0 13997 13998 -13999 726 -14002 0 c 0-1 --> -1 c (-b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ -b^{22, 33}_0 ∧ -p_726) -> ( b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ b^{22, 34}_0) c in CNF: c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ p_726 ∨ b^{22, 34}_2 c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ p_726 ∨ -b^{22, 34}_1 c b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ p_726 ∨ b^{22, 34}_0 c in DIMACS: 13997 13998 13999 726 14000 0 13997 13998 13999 726 -14001 0 13997 13998 13999 726 14002 0 c -1-1 --> -2 c ( b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ b^{22, 33}_0 ∧ -p_726) -> ( b^{22, 34}_2 ∧ b^{22, 34}_1 ∧ -b^{22, 34}_0) c in CNF: c -b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ p_726 ∨ b^{22, 34}_2 c -b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ p_726 ∨ b^{22, 34}_1 c -b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ p_726 ∨ -b^{22, 34}_0 c in DIMACS: -13997 13998 -13999 726 14000 0 -13997 13998 -13999 726 14001 0 -13997 13998 -13999 726 -14002 0 c -2-1 --> break c ( b^{22, 33}_2 ∧ b^{22, 33}_1 ∧ -b^{22, 33}_0 ∧ -p_726) -> break c in CNF: c -b^{22, 33}_2 ∨ -b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ p_726 ∨ break c in DIMACS: -13997 -13998 13999 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 33}_2 ∧ -b^{22, 33}_1 ∧ -b^{22, 33}_0 ∧ true) c in CNF: c -b^{22, 33}_2 ∨ b^{22, 33}_1 ∨ b^{22, 33}_0 ∨ false c in DIMACS: -13997 13998 13999 0 c 3 does not represent an automaton state. c -(-b^{22, 33}_2 ∧ b^{22, 33}_1 ∧ b^{22, 33}_0 ∧ true) c in CNF: c b^{22, 33}_2 ∨ -b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ false c in DIMACS: 13997 -13998 -13999 0 c -3 does not represent an automaton state. c -( b^{22, 33}_2 ∧ b^{22, 33}_1 ∧ b^{22, 33}_0 ∧ true) c in CNF: c -b^{22, 33}_2 ∨ -b^{22, 33}_1 ∨ -b^{22, 33}_0 ∨ false c in DIMACS: -13997 -13998 -13999 0 c i = 34 c -2+1 --> -1 c ( b^{22, 34}_2 ∧ b^{22, 34}_1 ∧ -b^{22, 34}_0 ∧ p_748) -> ( b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ b^{22, 35}_0) c in CNF: c -b^{22, 34}_2 ∨ -b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ -p_748 ∨ b^{22, 35}_2 c -b^{22, 34}_2 ∨ -b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ -p_748 ∨ -b^{22, 35}_1 c -b^{22, 34}_2 ∨ -b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ -p_748 ∨ b^{22, 35}_0 c in DIMACS: -14000 -14001 14002 -748 14003 0 -14000 -14001 14002 -748 -14004 0 -14000 -14001 14002 -748 14005 0 c -1+1 --> 0 c ( b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ b^{22, 34}_0 ∧ p_748) -> (-b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ -b^{22, 35}_0) c in CNF: c -b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ -p_748 ∨ -b^{22, 35}_2 c -b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ -p_748 ∨ -b^{22, 35}_1 c -b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ -p_748 ∨ -b^{22, 35}_0 c in DIMACS: -14000 14001 -14002 -748 -14003 0 -14000 14001 -14002 -748 -14004 0 -14000 14001 -14002 -748 -14005 0 c 0+1 --> 1 c (-b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ -b^{22, 34}_0 ∧ p_748) -> (-b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ b^{22, 35}_0) c in CNF: c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ -p_748 ∨ -b^{22, 35}_2 c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ -p_748 ∨ -b^{22, 35}_1 c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ -p_748 ∨ b^{22, 35}_0 c in DIMACS: 14000 14001 14002 -748 -14003 0 14000 14001 14002 -748 -14004 0 14000 14001 14002 -748 14005 0 c 1+1 --> 2 c (-b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ b^{22, 34}_0 ∧ p_748) -> (-b^{22, 35}_2 ∧ b^{22, 35}_1 ∧ -b^{22, 35}_0) c in CNF: c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ -p_748 ∨ -b^{22, 35}_2 c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ -p_748 ∨ b^{22, 35}_1 c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ -p_748 ∨ -b^{22, 35}_0 c in DIMACS: 14000 14001 -14002 -748 -14003 0 14000 14001 -14002 -748 14004 0 14000 14001 -14002 -748 -14005 0 c 2+1 --> break c (-b^{22, 34}_2 ∧ b^{22, 34}_1 ∧ -b^{22, 34}_0 ∧ p_748) -> break c in CNF: c b^{22, 34}_2 ∨ -b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ -p_748 ∨ break c in DIMACS: 14000 -14001 14002 -748 1162 0 c 2-1 --> 1 c (-b^{22, 34}_2 ∧ b^{22, 34}_1 ∧ -b^{22, 34}_0 ∧ -p_748) -> (-b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ b^{22, 35}_0) c in CNF: c b^{22, 34}_2 ∨ -b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ p_748 ∨ -b^{22, 35}_2 c b^{22, 34}_2 ∨ -b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ p_748 ∨ -b^{22, 35}_1 c b^{22, 34}_2 ∨ -b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ p_748 ∨ b^{22, 35}_0 c in DIMACS: 14000 -14001 14002 748 -14003 0 14000 -14001 14002 748 -14004 0 14000 -14001 14002 748 14005 0 c 1-1 --> 0 c (-b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ b^{22, 34}_0 ∧ -p_748) -> (-b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ -b^{22, 35}_0) c in CNF: c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ p_748 ∨ -b^{22, 35}_2 c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ p_748 ∨ -b^{22, 35}_1 c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ p_748 ∨ -b^{22, 35}_0 c in DIMACS: 14000 14001 -14002 748 -14003 0 14000 14001 -14002 748 -14004 0 14000 14001 -14002 748 -14005 0 c 0-1 --> -1 c (-b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ -b^{22, 34}_0 ∧ -p_748) -> ( b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ b^{22, 35}_0) c in CNF: c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ p_748 ∨ b^{22, 35}_2 c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ p_748 ∨ -b^{22, 35}_1 c b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ p_748 ∨ b^{22, 35}_0 c in DIMACS: 14000 14001 14002 748 14003 0 14000 14001 14002 748 -14004 0 14000 14001 14002 748 14005 0 c -1-1 --> -2 c ( b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ b^{22, 34}_0 ∧ -p_748) -> ( b^{22, 35}_2 ∧ b^{22, 35}_1 ∧ -b^{22, 35}_0) c in CNF: c -b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ p_748 ∨ b^{22, 35}_2 c -b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ p_748 ∨ b^{22, 35}_1 c -b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ p_748 ∨ -b^{22, 35}_0 c in DIMACS: -14000 14001 -14002 748 14003 0 -14000 14001 -14002 748 14004 0 -14000 14001 -14002 748 -14005 0 c -2-1 --> break c ( b^{22, 34}_2 ∧ b^{22, 34}_1 ∧ -b^{22, 34}_0 ∧ -p_748) -> break c in CNF: c -b^{22, 34}_2 ∨ -b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ p_748 ∨ break c in DIMACS: -14000 -14001 14002 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 34}_2 ∧ -b^{22, 34}_1 ∧ -b^{22, 34}_0 ∧ true) c in CNF: c -b^{22, 34}_2 ∨ b^{22, 34}_1 ∨ b^{22, 34}_0 ∨ false c in DIMACS: -14000 14001 14002 0 c 3 does not represent an automaton state. c -(-b^{22, 34}_2 ∧ b^{22, 34}_1 ∧ b^{22, 34}_0 ∧ true) c in CNF: c b^{22, 34}_2 ∨ -b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ false c in DIMACS: 14000 -14001 -14002 0 c -3 does not represent an automaton state. c -( b^{22, 34}_2 ∧ b^{22, 34}_1 ∧ b^{22, 34}_0 ∧ true) c in CNF: c -b^{22, 34}_2 ∨ -b^{22, 34}_1 ∨ -b^{22, 34}_0 ∨ false c in DIMACS: -14000 -14001 -14002 0 c i = 35 c -2+1 --> -1 c ( b^{22, 35}_2 ∧ b^{22, 35}_1 ∧ -b^{22, 35}_0 ∧ p_770) -> ( b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ b^{22, 36}_0) c in CNF: c -b^{22, 35}_2 ∨ -b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ -p_770 ∨ b^{22, 36}_2 c -b^{22, 35}_2 ∨ -b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ -p_770 ∨ -b^{22, 36}_1 c -b^{22, 35}_2 ∨ -b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ -p_770 ∨ b^{22, 36}_0 c in DIMACS: -14003 -14004 14005 -770 14006 0 -14003 -14004 14005 -770 -14007 0 -14003 -14004 14005 -770 14008 0 c -1+1 --> 0 c ( b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ b^{22, 35}_0 ∧ p_770) -> (-b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ -b^{22, 36}_0) c in CNF: c -b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ -p_770 ∨ -b^{22, 36}_2 c -b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ -p_770 ∨ -b^{22, 36}_1 c -b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ -p_770 ∨ -b^{22, 36}_0 c in DIMACS: -14003 14004 -14005 -770 -14006 0 -14003 14004 -14005 -770 -14007 0 -14003 14004 -14005 -770 -14008 0 c 0+1 --> 1 c (-b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ -b^{22, 35}_0 ∧ p_770) -> (-b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ b^{22, 36}_0) c in CNF: c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ -p_770 ∨ -b^{22, 36}_2 c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ -p_770 ∨ -b^{22, 36}_1 c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ -p_770 ∨ b^{22, 36}_0 c in DIMACS: 14003 14004 14005 -770 -14006 0 14003 14004 14005 -770 -14007 0 14003 14004 14005 -770 14008 0 c 1+1 --> 2 c (-b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ b^{22, 35}_0 ∧ p_770) -> (-b^{22, 36}_2 ∧ b^{22, 36}_1 ∧ -b^{22, 36}_0) c in CNF: c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ -p_770 ∨ -b^{22, 36}_2 c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ -p_770 ∨ b^{22, 36}_1 c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ -p_770 ∨ -b^{22, 36}_0 c in DIMACS: 14003 14004 -14005 -770 -14006 0 14003 14004 -14005 -770 14007 0 14003 14004 -14005 -770 -14008 0 c 2+1 --> break c (-b^{22, 35}_2 ∧ b^{22, 35}_1 ∧ -b^{22, 35}_0 ∧ p_770) -> break c in CNF: c b^{22, 35}_2 ∨ -b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ -p_770 ∨ break c in DIMACS: 14003 -14004 14005 -770 1162 0 c 2-1 --> 1 c (-b^{22, 35}_2 ∧ b^{22, 35}_1 ∧ -b^{22, 35}_0 ∧ -p_770) -> (-b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ b^{22, 36}_0) c in CNF: c b^{22, 35}_2 ∨ -b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ p_770 ∨ -b^{22, 36}_2 c b^{22, 35}_2 ∨ -b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ p_770 ∨ -b^{22, 36}_1 c b^{22, 35}_2 ∨ -b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ p_770 ∨ b^{22, 36}_0 c in DIMACS: 14003 -14004 14005 770 -14006 0 14003 -14004 14005 770 -14007 0 14003 -14004 14005 770 14008 0 c 1-1 --> 0 c (-b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ b^{22, 35}_0 ∧ -p_770) -> (-b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ -b^{22, 36}_0) c in CNF: c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ p_770 ∨ -b^{22, 36}_2 c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ p_770 ∨ -b^{22, 36}_1 c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ p_770 ∨ -b^{22, 36}_0 c in DIMACS: 14003 14004 -14005 770 -14006 0 14003 14004 -14005 770 -14007 0 14003 14004 -14005 770 -14008 0 c 0-1 --> -1 c (-b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ -b^{22, 35}_0 ∧ -p_770) -> ( b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ b^{22, 36}_0) c in CNF: c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ p_770 ∨ b^{22, 36}_2 c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ p_770 ∨ -b^{22, 36}_1 c b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ p_770 ∨ b^{22, 36}_0 c in DIMACS: 14003 14004 14005 770 14006 0 14003 14004 14005 770 -14007 0 14003 14004 14005 770 14008 0 c -1-1 --> -2 c ( b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ b^{22, 35}_0 ∧ -p_770) -> ( b^{22, 36}_2 ∧ b^{22, 36}_1 ∧ -b^{22, 36}_0) c in CNF: c -b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ p_770 ∨ b^{22, 36}_2 c -b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ p_770 ∨ b^{22, 36}_1 c -b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ p_770 ∨ -b^{22, 36}_0 c in DIMACS: -14003 14004 -14005 770 14006 0 -14003 14004 -14005 770 14007 0 -14003 14004 -14005 770 -14008 0 c -2-1 --> break c ( b^{22, 35}_2 ∧ b^{22, 35}_1 ∧ -b^{22, 35}_0 ∧ -p_770) -> break c in CNF: c -b^{22, 35}_2 ∨ -b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ p_770 ∨ break c in DIMACS: -14003 -14004 14005 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 35}_2 ∧ -b^{22, 35}_1 ∧ -b^{22, 35}_0 ∧ true) c in CNF: c -b^{22, 35}_2 ∨ b^{22, 35}_1 ∨ b^{22, 35}_0 ∨ false c in DIMACS: -14003 14004 14005 0 c 3 does not represent an automaton state. c -(-b^{22, 35}_2 ∧ b^{22, 35}_1 ∧ b^{22, 35}_0 ∧ true) c in CNF: c b^{22, 35}_2 ∨ -b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ false c in DIMACS: 14003 -14004 -14005 0 c -3 does not represent an automaton state. c -( b^{22, 35}_2 ∧ b^{22, 35}_1 ∧ b^{22, 35}_0 ∧ true) c in CNF: c -b^{22, 35}_2 ∨ -b^{22, 35}_1 ∨ -b^{22, 35}_0 ∨ false c in DIMACS: -14003 -14004 -14005 0 c i = 36 c -2+1 --> -1 c ( b^{22, 36}_2 ∧ b^{22, 36}_1 ∧ -b^{22, 36}_0 ∧ p_792) -> ( b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ b^{22, 37}_0) c in CNF: c -b^{22, 36}_2 ∨ -b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ -p_792 ∨ b^{22, 37}_2 c -b^{22, 36}_2 ∨ -b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ -p_792 ∨ -b^{22, 37}_1 c -b^{22, 36}_2 ∨ -b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ -p_792 ∨ b^{22, 37}_0 c in DIMACS: -14006 -14007 14008 -792 14009 0 -14006 -14007 14008 -792 -14010 0 -14006 -14007 14008 -792 14011 0 c -1+1 --> 0 c ( b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ b^{22, 36}_0 ∧ p_792) -> (-b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ -b^{22, 37}_0) c in CNF: c -b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ -p_792 ∨ -b^{22, 37}_2 c -b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ -p_792 ∨ -b^{22, 37}_1 c -b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ -p_792 ∨ -b^{22, 37}_0 c in DIMACS: -14006 14007 -14008 -792 -14009 0 -14006 14007 -14008 -792 -14010 0 -14006 14007 -14008 -792 -14011 0 c 0+1 --> 1 c (-b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ -b^{22, 36}_0 ∧ p_792) -> (-b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ b^{22, 37}_0) c in CNF: c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ -p_792 ∨ -b^{22, 37}_2 c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ -p_792 ∨ -b^{22, 37}_1 c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ -p_792 ∨ b^{22, 37}_0 c in DIMACS: 14006 14007 14008 -792 -14009 0 14006 14007 14008 -792 -14010 0 14006 14007 14008 -792 14011 0 c 1+1 --> 2 c (-b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ b^{22, 36}_0 ∧ p_792) -> (-b^{22, 37}_2 ∧ b^{22, 37}_1 ∧ -b^{22, 37}_0) c in CNF: c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ -p_792 ∨ -b^{22, 37}_2 c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ -p_792 ∨ b^{22, 37}_1 c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ -p_792 ∨ -b^{22, 37}_0 c in DIMACS: 14006 14007 -14008 -792 -14009 0 14006 14007 -14008 -792 14010 0 14006 14007 -14008 -792 -14011 0 c 2+1 --> break c (-b^{22, 36}_2 ∧ b^{22, 36}_1 ∧ -b^{22, 36}_0 ∧ p_792) -> break c in CNF: c b^{22, 36}_2 ∨ -b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ -p_792 ∨ break c in DIMACS: 14006 -14007 14008 -792 1162 0 c 2-1 --> 1 c (-b^{22, 36}_2 ∧ b^{22, 36}_1 ∧ -b^{22, 36}_0 ∧ -p_792) -> (-b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ b^{22, 37}_0) c in CNF: c b^{22, 36}_2 ∨ -b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ p_792 ∨ -b^{22, 37}_2 c b^{22, 36}_2 ∨ -b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ p_792 ∨ -b^{22, 37}_1 c b^{22, 36}_2 ∨ -b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ p_792 ∨ b^{22, 37}_0 c in DIMACS: 14006 -14007 14008 792 -14009 0 14006 -14007 14008 792 -14010 0 14006 -14007 14008 792 14011 0 c 1-1 --> 0 c (-b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ b^{22, 36}_0 ∧ -p_792) -> (-b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ -b^{22, 37}_0) c in CNF: c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ p_792 ∨ -b^{22, 37}_2 c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ p_792 ∨ -b^{22, 37}_1 c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ p_792 ∨ -b^{22, 37}_0 c in DIMACS: 14006 14007 -14008 792 -14009 0 14006 14007 -14008 792 -14010 0 14006 14007 -14008 792 -14011 0 c 0-1 --> -1 c (-b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ -b^{22, 36}_0 ∧ -p_792) -> ( b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ b^{22, 37}_0) c in CNF: c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ p_792 ∨ b^{22, 37}_2 c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ p_792 ∨ -b^{22, 37}_1 c b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ p_792 ∨ b^{22, 37}_0 c in DIMACS: 14006 14007 14008 792 14009 0 14006 14007 14008 792 -14010 0 14006 14007 14008 792 14011 0 c -1-1 --> -2 c ( b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ b^{22, 36}_0 ∧ -p_792) -> ( b^{22, 37}_2 ∧ b^{22, 37}_1 ∧ -b^{22, 37}_0) c in CNF: c -b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ p_792 ∨ b^{22, 37}_2 c -b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ p_792 ∨ b^{22, 37}_1 c -b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ p_792 ∨ -b^{22, 37}_0 c in DIMACS: -14006 14007 -14008 792 14009 0 -14006 14007 -14008 792 14010 0 -14006 14007 -14008 792 -14011 0 c -2-1 --> break c ( b^{22, 36}_2 ∧ b^{22, 36}_1 ∧ -b^{22, 36}_0 ∧ -p_792) -> break c in CNF: c -b^{22, 36}_2 ∨ -b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ p_792 ∨ break c in DIMACS: -14006 -14007 14008 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 36}_2 ∧ -b^{22, 36}_1 ∧ -b^{22, 36}_0 ∧ true) c in CNF: c -b^{22, 36}_2 ∨ b^{22, 36}_1 ∨ b^{22, 36}_0 ∨ false c in DIMACS: -14006 14007 14008 0 c 3 does not represent an automaton state. c -(-b^{22, 36}_2 ∧ b^{22, 36}_1 ∧ b^{22, 36}_0 ∧ true) c in CNF: c b^{22, 36}_2 ∨ -b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ false c in DIMACS: 14006 -14007 -14008 0 c -3 does not represent an automaton state. c -( b^{22, 36}_2 ∧ b^{22, 36}_1 ∧ b^{22, 36}_0 ∧ true) c in CNF: c -b^{22, 36}_2 ∨ -b^{22, 36}_1 ∨ -b^{22, 36}_0 ∨ false c in DIMACS: -14006 -14007 -14008 0 c i = 37 c -2+1 --> -1 c ( b^{22, 37}_2 ∧ b^{22, 37}_1 ∧ -b^{22, 37}_0 ∧ p_814) -> ( b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ b^{22, 38}_0) c in CNF: c -b^{22, 37}_2 ∨ -b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ -p_814 ∨ b^{22, 38}_2 c -b^{22, 37}_2 ∨ -b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ -p_814 ∨ -b^{22, 38}_1 c -b^{22, 37}_2 ∨ -b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ -p_814 ∨ b^{22, 38}_0 c in DIMACS: -14009 -14010 14011 -814 14012 0 -14009 -14010 14011 -814 -14013 0 -14009 -14010 14011 -814 14014 0 c -1+1 --> 0 c ( b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ b^{22, 37}_0 ∧ p_814) -> (-b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ -b^{22, 38}_0) c in CNF: c -b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ -p_814 ∨ -b^{22, 38}_2 c -b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ -p_814 ∨ -b^{22, 38}_1 c -b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ -p_814 ∨ -b^{22, 38}_0 c in DIMACS: -14009 14010 -14011 -814 -14012 0 -14009 14010 -14011 -814 -14013 0 -14009 14010 -14011 -814 -14014 0 c 0+1 --> 1 c (-b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ -b^{22, 37}_0 ∧ p_814) -> (-b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ b^{22, 38}_0) c in CNF: c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ -p_814 ∨ -b^{22, 38}_2 c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ -p_814 ∨ -b^{22, 38}_1 c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ -p_814 ∨ b^{22, 38}_0 c in DIMACS: 14009 14010 14011 -814 -14012 0 14009 14010 14011 -814 -14013 0 14009 14010 14011 -814 14014 0 c 1+1 --> 2 c (-b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ b^{22, 37}_0 ∧ p_814) -> (-b^{22, 38}_2 ∧ b^{22, 38}_1 ∧ -b^{22, 38}_0) c in CNF: c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ -p_814 ∨ -b^{22, 38}_2 c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ -p_814 ∨ b^{22, 38}_1 c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ -p_814 ∨ -b^{22, 38}_0 c in DIMACS: 14009 14010 -14011 -814 -14012 0 14009 14010 -14011 -814 14013 0 14009 14010 -14011 -814 -14014 0 c 2+1 --> break c (-b^{22, 37}_2 ∧ b^{22, 37}_1 ∧ -b^{22, 37}_0 ∧ p_814) -> break c in CNF: c b^{22, 37}_2 ∨ -b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ -p_814 ∨ break c in DIMACS: 14009 -14010 14011 -814 1162 0 c 2-1 --> 1 c (-b^{22, 37}_2 ∧ b^{22, 37}_1 ∧ -b^{22, 37}_0 ∧ -p_814) -> (-b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ b^{22, 38}_0) c in CNF: c b^{22, 37}_2 ∨ -b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ p_814 ∨ -b^{22, 38}_2 c b^{22, 37}_2 ∨ -b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ p_814 ∨ -b^{22, 38}_1 c b^{22, 37}_2 ∨ -b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ p_814 ∨ b^{22, 38}_0 c in DIMACS: 14009 -14010 14011 814 -14012 0 14009 -14010 14011 814 -14013 0 14009 -14010 14011 814 14014 0 c 1-1 --> 0 c (-b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ b^{22, 37}_0 ∧ -p_814) -> (-b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ -b^{22, 38}_0) c in CNF: c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ p_814 ∨ -b^{22, 38}_2 c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ p_814 ∨ -b^{22, 38}_1 c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ p_814 ∨ -b^{22, 38}_0 c in DIMACS: 14009 14010 -14011 814 -14012 0 14009 14010 -14011 814 -14013 0 14009 14010 -14011 814 -14014 0 c 0-1 --> -1 c (-b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ -b^{22, 37}_0 ∧ -p_814) -> ( b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ b^{22, 38}_0) c in CNF: c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ p_814 ∨ b^{22, 38}_2 c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ p_814 ∨ -b^{22, 38}_1 c b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ p_814 ∨ b^{22, 38}_0 c in DIMACS: 14009 14010 14011 814 14012 0 14009 14010 14011 814 -14013 0 14009 14010 14011 814 14014 0 c -1-1 --> -2 c ( b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ b^{22, 37}_0 ∧ -p_814) -> ( b^{22, 38}_2 ∧ b^{22, 38}_1 ∧ -b^{22, 38}_0) c in CNF: c -b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ p_814 ∨ b^{22, 38}_2 c -b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ p_814 ∨ b^{22, 38}_1 c -b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ p_814 ∨ -b^{22, 38}_0 c in DIMACS: -14009 14010 -14011 814 14012 0 -14009 14010 -14011 814 14013 0 -14009 14010 -14011 814 -14014 0 c -2-1 --> break c ( b^{22, 37}_2 ∧ b^{22, 37}_1 ∧ -b^{22, 37}_0 ∧ -p_814) -> break c in CNF: c -b^{22, 37}_2 ∨ -b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ p_814 ∨ break c in DIMACS: -14009 -14010 14011 814 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 37}_2 ∧ -b^{22, 37}_1 ∧ -b^{22, 37}_0 ∧ true) c in CNF: c -b^{22, 37}_2 ∨ b^{22, 37}_1 ∨ b^{22, 37}_0 ∨ false c in DIMACS: -14009 14010 14011 0 c 3 does not represent an automaton state. c -(-b^{22, 37}_2 ∧ b^{22, 37}_1 ∧ b^{22, 37}_0 ∧ true) c in CNF: c b^{22, 37}_2 ∨ -b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ false c in DIMACS: 14009 -14010 -14011 0 c -3 does not represent an automaton state. c -( b^{22, 37}_2 ∧ b^{22, 37}_1 ∧ b^{22, 37}_0 ∧ true) c in CNF: c -b^{22, 37}_2 ∨ -b^{22, 37}_1 ∨ -b^{22, 37}_0 ∨ false c in DIMACS: -14009 -14010 -14011 0 c i = 38 c -2+1 --> -1 c ( b^{22, 38}_2 ∧ b^{22, 38}_1 ∧ -b^{22, 38}_0 ∧ p_836) -> ( b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ b^{22, 39}_0) c in CNF: c -b^{22, 38}_2 ∨ -b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ -p_836 ∨ b^{22, 39}_2 c -b^{22, 38}_2 ∨ -b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ -p_836 ∨ -b^{22, 39}_1 c -b^{22, 38}_2 ∨ -b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ -p_836 ∨ b^{22, 39}_0 c in DIMACS: -14012 -14013 14014 -836 14015 0 -14012 -14013 14014 -836 -14016 0 -14012 -14013 14014 -836 14017 0 c -1+1 --> 0 c ( b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ b^{22, 38}_0 ∧ p_836) -> (-b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ -b^{22, 39}_0) c in CNF: c -b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ -p_836 ∨ -b^{22, 39}_2 c -b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ -p_836 ∨ -b^{22, 39}_1 c -b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ -p_836 ∨ -b^{22, 39}_0 c in DIMACS: -14012 14013 -14014 -836 -14015 0 -14012 14013 -14014 -836 -14016 0 -14012 14013 -14014 -836 -14017 0 c 0+1 --> 1 c (-b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ -b^{22, 38}_0 ∧ p_836) -> (-b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ b^{22, 39}_0) c in CNF: c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ -p_836 ∨ -b^{22, 39}_2 c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ -p_836 ∨ -b^{22, 39}_1 c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ -p_836 ∨ b^{22, 39}_0 c in DIMACS: 14012 14013 14014 -836 -14015 0 14012 14013 14014 -836 -14016 0 14012 14013 14014 -836 14017 0 c 1+1 --> 2 c (-b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ b^{22, 38}_0 ∧ p_836) -> (-b^{22, 39}_2 ∧ b^{22, 39}_1 ∧ -b^{22, 39}_0) c in CNF: c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ -p_836 ∨ -b^{22, 39}_2 c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ -p_836 ∨ b^{22, 39}_1 c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ -p_836 ∨ -b^{22, 39}_0 c in DIMACS: 14012 14013 -14014 -836 -14015 0 14012 14013 -14014 -836 14016 0 14012 14013 -14014 -836 -14017 0 c 2+1 --> break c (-b^{22, 38}_2 ∧ b^{22, 38}_1 ∧ -b^{22, 38}_0 ∧ p_836) -> break c in CNF: c b^{22, 38}_2 ∨ -b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ -p_836 ∨ break c in DIMACS: 14012 -14013 14014 -836 1162 0 c 2-1 --> 1 c (-b^{22, 38}_2 ∧ b^{22, 38}_1 ∧ -b^{22, 38}_0 ∧ -p_836) -> (-b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ b^{22, 39}_0) c in CNF: c b^{22, 38}_2 ∨ -b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ p_836 ∨ -b^{22, 39}_2 c b^{22, 38}_2 ∨ -b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ p_836 ∨ -b^{22, 39}_1 c b^{22, 38}_2 ∨ -b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ p_836 ∨ b^{22, 39}_0 c in DIMACS: 14012 -14013 14014 836 -14015 0 14012 -14013 14014 836 -14016 0 14012 -14013 14014 836 14017 0 c 1-1 --> 0 c (-b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ b^{22, 38}_0 ∧ -p_836) -> (-b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ -b^{22, 39}_0) c in CNF: c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ p_836 ∨ -b^{22, 39}_2 c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ p_836 ∨ -b^{22, 39}_1 c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ p_836 ∨ -b^{22, 39}_0 c in DIMACS: 14012 14013 -14014 836 -14015 0 14012 14013 -14014 836 -14016 0 14012 14013 -14014 836 -14017 0 c 0-1 --> -1 c (-b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ -b^{22, 38}_0 ∧ -p_836) -> ( b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ b^{22, 39}_0) c in CNF: c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ p_836 ∨ b^{22, 39}_2 c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ p_836 ∨ -b^{22, 39}_1 c b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ p_836 ∨ b^{22, 39}_0 c in DIMACS: 14012 14013 14014 836 14015 0 14012 14013 14014 836 -14016 0 14012 14013 14014 836 14017 0 c -1-1 --> -2 c ( b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ b^{22, 38}_0 ∧ -p_836) -> ( b^{22, 39}_2 ∧ b^{22, 39}_1 ∧ -b^{22, 39}_0) c in CNF: c -b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ p_836 ∨ b^{22, 39}_2 c -b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ p_836 ∨ b^{22, 39}_1 c -b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ p_836 ∨ -b^{22, 39}_0 c in DIMACS: -14012 14013 -14014 836 14015 0 -14012 14013 -14014 836 14016 0 -14012 14013 -14014 836 -14017 0 c -2-1 --> break c ( b^{22, 38}_2 ∧ b^{22, 38}_1 ∧ -b^{22, 38}_0 ∧ -p_836) -> break c in CNF: c -b^{22, 38}_2 ∨ -b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ p_836 ∨ break c in DIMACS: -14012 -14013 14014 836 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 38}_2 ∧ -b^{22, 38}_1 ∧ -b^{22, 38}_0 ∧ true) c in CNF: c -b^{22, 38}_2 ∨ b^{22, 38}_1 ∨ b^{22, 38}_0 ∨ false c in DIMACS: -14012 14013 14014 0 c 3 does not represent an automaton state. c -(-b^{22, 38}_2 ∧ b^{22, 38}_1 ∧ b^{22, 38}_0 ∧ true) c in CNF: c b^{22, 38}_2 ∨ -b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ false c in DIMACS: 14012 -14013 -14014 0 c -3 does not represent an automaton state. c -( b^{22, 38}_2 ∧ b^{22, 38}_1 ∧ b^{22, 38}_0 ∧ true) c in CNF: c -b^{22, 38}_2 ∨ -b^{22, 38}_1 ∨ -b^{22, 38}_0 ∨ false c in DIMACS: -14012 -14013 -14014 0 c i = 39 c -2+1 --> -1 c ( b^{22, 39}_2 ∧ b^{22, 39}_1 ∧ -b^{22, 39}_0 ∧ p_858) -> ( b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ b^{22, 40}_0) c in CNF: c -b^{22, 39}_2 ∨ -b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ -p_858 ∨ b^{22, 40}_2 c -b^{22, 39}_2 ∨ -b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ -p_858 ∨ -b^{22, 40}_1 c -b^{22, 39}_2 ∨ -b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ -p_858 ∨ b^{22, 40}_0 c in DIMACS: -14015 -14016 14017 -858 14018 0 -14015 -14016 14017 -858 -14019 0 -14015 -14016 14017 -858 14020 0 c -1+1 --> 0 c ( b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ b^{22, 39}_0 ∧ p_858) -> (-b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ -b^{22, 40}_0) c in CNF: c -b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ -p_858 ∨ -b^{22, 40}_2 c -b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ -p_858 ∨ -b^{22, 40}_1 c -b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ -p_858 ∨ -b^{22, 40}_0 c in DIMACS: -14015 14016 -14017 -858 -14018 0 -14015 14016 -14017 -858 -14019 0 -14015 14016 -14017 -858 -14020 0 c 0+1 --> 1 c (-b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ -b^{22, 39}_0 ∧ p_858) -> (-b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ b^{22, 40}_0) c in CNF: c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ -p_858 ∨ -b^{22, 40}_2 c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ -p_858 ∨ -b^{22, 40}_1 c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ -p_858 ∨ b^{22, 40}_0 c in DIMACS: 14015 14016 14017 -858 -14018 0 14015 14016 14017 -858 -14019 0 14015 14016 14017 -858 14020 0 c 1+1 --> 2 c (-b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ b^{22, 39}_0 ∧ p_858) -> (-b^{22, 40}_2 ∧ b^{22, 40}_1 ∧ -b^{22, 40}_0) c in CNF: c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ -p_858 ∨ -b^{22, 40}_2 c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ -p_858 ∨ b^{22, 40}_1 c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ -p_858 ∨ -b^{22, 40}_0 c in DIMACS: 14015 14016 -14017 -858 -14018 0 14015 14016 -14017 -858 14019 0 14015 14016 -14017 -858 -14020 0 c 2+1 --> break c (-b^{22, 39}_2 ∧ b^{22, 39}_1 ∧ -b^{22, 39}_0 ∧ p_858) -> break c in CNF: c b^{22, 39}_2 ∨ -b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ -p_858 ∨ break c in DIMACS: 14015 -14016 14017 -858 1162 0 c 2-1 --> 1 c (-b^{22, 39}_2 ∧ b^{22, 39}_1 ∧ -b^{22, 39}_0 ∧ -p_858) -> (-b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ b^{22, 40}_0) c in CNF: c b^{22, 39}_2 ∨ -b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ p_858 ∨ -b^{22, 40}_2 c b^{22, 39}_2 ∨ -b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ p_858 ∨ -b^{22, 40}_1 c b^{22, 39}_2 ∨ -b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ p_858 ∨ b^{22, 40}_0 c in DIMACS: 14015 -14016 14017 858 -14018 0 14015 -14016 14017 858 -14019 0 14015 -14016 14017 858 14020 0 c 1-1 --> 0 c (-b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ b^{22, 39}_0 ∧ -p_858) -> (-b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ -b^{22, 40}_0) c in CNF: c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ p_858 ∨ -b^{22, 40}_2 c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ p_858 ∨ -b^{22, 40}_1 c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ p_858 ∨ -b^{22, 40}_0 c in DIMACS: 14015 14016 -14017 858 -14018 0 14015 14016 -14017 858 -14019 0 14015 14016 -14017 858 -14020 0 c 0-1 --> -1 c (-b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ -b^{22, 39}_0 ∧ -p_858) -> ( b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ b^{22, 40}_0) c in CNF: c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ p_858 ∨ b^{22, 40}_2 c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ p_858 ∨ -b^{22, 40}_1 c b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ p_858 ∨ b^{22, 40}_0 c in DIMACS: 14015 14016 14017 858 14018 0 14015 14016 14017 858 -14019 0 14015 14016 14017 858 14020 0 c -1-1 --> -2 c ( b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ b^{22, 39}_0 ∧ -p_858) -> ( b^{22, 40}_2 ∧ b^{22, 40}_1 ∧ -b^{22, 40}_0) c in CNF: c -b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ p_858 ∨ b^{22, 40}_2 c -b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ p_858 ∨ b^{22, 40}_1 c -b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ p_858 ∨ -b^{22, 40}_0 c in DIMACS: -14015 14016 -14017 858 14018 0 -14015 14016 -14017 858 14019 0 -14015 14016 -14017 858 -14020 0 c -2-1 --> break c ( b^{22, 39}_2 ∧ b^{22, 39}_1 ∧ -b^{22, 39}_0 ∧ -p_858) -> break c in CNF: c -b^{22, 39}_2 ∨ -b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ p_858 ∨ break c in DIMACS: -14015 -14016 14017 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 39}_2 ∧ -b^{22, 39}_1 ∧ -b^{22, 39}_0 ∧ true) c in CNF: c -b^{22, 39}_2 ∨ b^{22, 39}_1 ∨ b^{22, 39}_0 ∨ false c in DIMACS: -14015 14016 14017 0 c 3 does not represent an automaton state. c -(-b^{22, 39}_2 ∧ b^{22, 39}_1 ∧ b^{22, 39}_0 ∧ true) c in CNF: c b^{22, 39}_2 ∨ -b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ false c in DIMACS: 14015 -14016 -14017 0 c -3 does not represent an automaton state. c -( b^{22, 39}_2 ∧ b^{22, 39}_1 ∧ b^{22, 39}_0 ∧ true) c in CNF: c -b^{22, 39}_2 ∨ -b^{22, 39}_1 ∨ -b^{22, 39}_0 ∨ false c in DIMACS: -14015 -14016 -14017 0 c i = 40 c -2+1 --> -1 c ( b^{22, 40}_2 ∧ b^{22, 40}_1 ∧ -b^{22, 40}_0 ∧ p_880) -> ( b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ b^{22, 41}_0) c in CNF: c -b^{22, 40}_2 ∨ -b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ -p_880 ∨ b^{22, 41}_2 c -b^{22, 40}_2 ∨ -b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ -p_880 ∨ -b^{22, 41}_1 c -b^{22, 40}_2 ∨ -b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ -p_880 ∨ b^{22, 41}_0 c in DIMACS: -14018 -14019 14020 -880 14021 0 -14018 -14019 14020 -880 -14022 0 -14018 -14019 14020 -880 14023 0 c -1+1 --> 0 c ( b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ b^{22, 40}_0 ∧ p_880) -> (-b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ -b^{22, 41}_0) c in CNF: c -b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ -p_880 ∨ -b^{22, 41}_2 c -b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ -p_880 ∨ -b^{22, 41}_1 c -b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ -p_880 ∨ -b^{22, 41}_0 c in DIMACS: -14018 14019 -14020 -880 -14021 0 -14018 14019 -14020 -880 -14022 0 -14018 14019 -14020 -880 -14023 0 c 0+1 --> 1 c (-b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ -b^{22, 40}_0 ∧ p_880) -> (-b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ b^{22, 41}_0) c in CNF: c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ -p_880 ∨ -b^{22, 41}_2 c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ -p_880 ∨ -b^{22, 41}_1 c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ -p_880 ∨ b^{22, 41}_0 c in DIMACS: 14018 14019 14020 -880 -14021 0 14018 14019 14020 -880 -14022 0 14018 14019 14020 -880 14023 0 c 1+1 --> 2 c (-b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ b^{22, 40}_0 ∧ p_880) -> (-b^{22, 41}_2 ∧ b^{22, 41}_1 ∧ -b^{22, 41}_0) c in CNF: c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ -p_880 ∨ -b^{22, 41}_2 c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ -p_880 ∨ b^{22, 41}_1 c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ -p_880 ∨ -b^{22, 41}_0 c in DIMACS: 14018 14019 -14020 -880 -14021 0 14018 14019 -14020 -880 14022 0 14018 14019 -14020 -880 -14023 0 c 2+1 --> break c (-b^{22, 40}_2 ∧ b^{22, 40}_1 ∧ -b^{22, 40}_0 ∧ p_880) -> break c in CNF: c b^{22, 40}_2 ∨ -b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ -p_880 ∨ break c in DIMACS: 14018 -14019 14020 -880 1162 0 c 2-1 --> 1 c (-b^{22, 40}_2 ∧ b^{22, 40}_1 ∧ -b^{22, 40}_0 ∧ -p_880) -> (-b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ b^{22, 41}_0) c in CNF: c b^{22, 40}_2 ∨ -b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ p_880 ∨ -b^{22, 41}_2 c b^{22, 40}_2 ∨ -b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ p_880 ∨ -b^{22, 41}_1 c b^{22, 40}_2 ∨ -b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ p_880 ∨ b^{22, 41}_0 c in DIMACS: 14018 -14019 14020 880 -14021 0 14018 -14019 14020 880 -14022 0 14018 -14019 14020 880 14023 0 c 1-1 --> 0 c (-b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ b^{22, 40}_0 ∧ -p_880) -> (-b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ -b^{22, 41}_0) c in CNF: c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ p_880 ∨ -b^{22, 41}_2 c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ p_880 ∨ -b^{22, 41}_1 c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ p_880 ∨ -b^{22, 41}_0 c in DIMACS: 14018 14019 -14020 880 -14021 0 14018 14019 -14020 880 -14022 0 14018 14019 -14020 880 -14023 0 c 0-1 --> -1 c (-b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ -b^{22, 40}_0 ∧ -p_880) -> ( b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ b^{22, 41}_0) c in CNF: c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ p_880 ∨ b^{22, 41}_2 c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ p_880 ∨ -b^{22, 41}_1 c b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ p_880 ∨ b^{22, 41}_0 c in DIMACS: 14018 14019 14020 880 14021 0 14018 14019 14020 880 -14022 0 14018 14019 14020 880 14023 0 c -1-1 --> -2 c ( b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ b^{22, 40}_0 ∧ -p_880) -> ( b^{22, 41}_2 ∧ b^{22, 41}_1 ∧ -b^{22, 41}_0) c in CNF: c -b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ p_880 ∨ b^{22, 41}_2 c -b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ p_880 ∨ b^{22, 41}_1 c -b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ p_880 ∨ -b^{22, 41}_0 c in DIMACS: -14018 14019 -14020 880 14021 0 -14018 14019 -14020 880 14022 0 -14018 14019 -14020 880 -14023 0 c -2-1 --> break c ( b^{22, 40}_2 ∧ b^{22, 40}_1 ∧ -b^{22, 40}_0 ∧ -p_880) -> break c in CNF: c -b^{22, 40}_2 ∨ -b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ p_880 ∨ break c in DIMACS: -14018 -14019 14020 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 40}_2 ∧ -b^{22, 40}_1 ∧ -b^{22, 40}_0 ∧ true) c in CNF: c -b^{22, 40}_2 ∨ b^{22, 40}_1 ∨ b^{22, 40}_0 ∨ false c in DIMACS: -14018 14019 14020 0 c 3 does not represent an automaton state. c -(-b^{22, 40}_2 ∧ b^{22, 40}_1 ∧ b^{22, 40}_0 ∧ true) c in CNF: c b^{22, 40}_2 ∨ -b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ false c in DIMACS: 14018 -14019 -14020 0 c -3 does not represent an automaton state. c -( b^{22, 40}_2 ∧ b^{22, 40}_1 ∧ b^{22, 40}_0 ∧ true) c in CNF: c -b^{22, 40}_2 ∨ -b^{22, 40}_1 ∨ -b^{22, 40}_0 ∨ false c in DIMACS: -14018 -14019 -14020 0 c i = 41 c -2+1 --> -1 c ( b^{22, 41}_2 ∧ b^{22, 41}_1 ∧ -b^{22, 41}_0 ∧ p_902) -> ( b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ b^{22, 42}_0) c in CNF: c -b^{22, 41}_2 ∨ -b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ -p_902 ∨ b^{22, 42}_2 c -b^{22, 41}_2 ∨ -b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ -p_902 ∨ -b^{22, 42}_1 c -b^{22, 41}_2 ∨ -b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ -p_902 ∨ b^{22, 42}_0 c in DIMACS: -14021 -14022 14023 -902 14024 0 -14021 -14022 14023 -902 -14025 0 -14021 -14022 14023 -902 14026 0 c -1+1 --> 0 c ( b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ b^{22, 41}_0 ∧ p_902) -> (-b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ -b^{22, 42}_0) c in CNF: c -b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ -p_902 ∨ -b^{22, 42}_2 c -b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ -p_902 ∨ -b^{22, 42}_1 c -b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ -p_902 ∨ -b^{22, 42}_0 c in DIMACS: -14021 14022 -14023 -902 -14024 0 -14021 14022 -14023 -902 -14025 0 -14021 14022 -14023 -902 -14026 0 c 0+1 --> 1 c (-b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ -b^{22, 41}_0 ∧ p_902) -> (-b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ b^{22, 42}_0) c in CNF: c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ -p_902 ∨ -b^{22, 42}_2 c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ -p_902 ∨ -b^{22, 42}_1 c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ -p_902 ∨ b^{22, 42}_0 c in DIMACS: 14021 14022 14023 -902 -14024 0 14021 14022 14023 -902 -14025 0 14021 14022 14023 -902 14026 0 c 1+1 --> 2 c (-b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ b^{22, 41}_0 ∧ p_902) -> (-b^{22, 42}_2 ∧ b^{22, 42}_1 ∧ -b^{22, 42}_0) c in CNF: c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ -p_902 ∨ -b^{22, 42}_2 c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ -p_902 ∨ b^{22, 42}_1 c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ -p_902 ∨ -b^{22, 42}_0 c in DIMACS: 14021 14022 -14023 -902 -14024 0 14021 14022 -14023 -902 14025 0 14021 14022 -14023 -902 -14026 0 c 2+1 --> break c (-b^{22, 41}_2 ∧ b^{22, 41}_1 ∧ -b^{22, 41}_0 ∧ p_902) -> break c in CNF: c b^{22, 41}_2 ∨ -b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ -p_902 ∨ break c in DIMACS: 14021 -14022 14023 -902 1162 0 c 2-1 --> 1 c (-b^{22, 41}_2 ∧ b^{22, 41}_1 ∧ -b^{22, 41}_0 ∧ -p_902) -> (-b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ b^{22, 42}_0) c in CNF: c b^{22, 41}_2 ∨ -b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ p_902 ∨ -b^{22, 42}_2 c b^{22, 41}_2 ∨ -b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ p_902 ∨ -b^{22, 42}_1 c b^{22, 41}_2 ∨ -b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ p_902 ∨ b^{22, 42}_0 c in DIMACS: 14021 -14022 14023 902 -14024 0 14021 -14022 14023 902 -14025 0 14021 -14022 14023 902 14026 0 c 1-1 --> 0 c (-b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ b^{22, 41}_0 ∧ -p_902) -> (-b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ -b^{22, 42}_0) c in CNF: c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ p_902 ∨ -b^{22, 42}_2 c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ p_902 ∨ -b^{22, 42}_1 c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ p_902 ∨ -b^{22, 42}_0 c in DIMACS: 14021 14022 -14023 902 -14024 0 14021 14022 -14023 902 -14025 0 14021 14022 -14023 902 -14026 0 c 0-1 --> -1 c (-b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ -b^{22, 41}_0 ∧ -p_902) -> ( b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ b^{22, 42}_0) c in CNF: c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ p_902 ∨ b^{22, 42}_2 c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ p_902 ∨ -b^{22, 42}_1 c b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ p_902 ∨ b^{22, 42}_0 c in DIMACS: 14021 14022 14023 902 14024 0 14021 14022 14023 902 -14025 0 14021 14022 14023 902 14026 0 c -1-1 --> -2 c ( b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ b^{22, 41}_0 ∧ -p_902) -> ( b^{22, 42}_2 ∧ b^{22, 42}_1 ∧ -b^{22, 42}_0) c in CNF: c -b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ p_902 ∨ b^{22, 42}_2 c -b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ p_902 ∨ b^{22, 42}_1 c -b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ p_902 ∨ -b^{22, 42}_0 c in DIMACS: -14021 14022 -14023 902 14024 0 -14021 14022 -14023 902 14025 0 -14021 14022 -14023 902 -14026 0 c -2-1 --> break c ( b^{22, 41}_2 ∧ b^{22, 41}_1 ∧ -b^{22, 41}_0 ∧ -p_902) -> break c in CNF: c -b^{22, 41}_2 ∨ -b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ p_902 ∨ break c in DIMACS: -14021 -14022 14023 902 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 41}_2 ∧ -b^{22, 41}_1 ∧ -b^{22, 41}_0 ∧ true) c in CNF: c -b^{22, 41}_2 ∨ b^{22, 41}_1 ∨ b^{22, 41}_0 ∨ false c in DIMACS: -14021 14022 14023 0 c 3 does not represent an automaton state. c -(-b^{22, 41}_2 ∧ b^{22, 41}_1 ∧ b^{22, 41}_0 ∧ true) c in CNF: c b^{22, 41}_2 ∨ -b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ false c in DIMACS: 14021 -14022 -14023 0 c -3 does not represent an automaton state. c -( b^{22, 41}_2 ∧ b^{22, 41}_1 ∧ b^{22, 41}_0 ∧ true) c in CNF: c -b^{22, 41}_2 ∨ -b^{22, 41}_1 ∨ -b^{22, 41}_0 ∨ false c in DIMACS: -14021 -14022 -14023 0 c i = 42 c -2+1 --> -1 c ( b^{22, 42}_2 ∧ b^{22, 42}_1 ∧ -b^{22, 42}_0 ∧ p_924) -> ( b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ b^{22, 43}_0) c in CNF: c -b^{22, 42}_2 ∨ -b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ -p_924 ∨ b^{22, 43}_2 c -b^{22, 42}_2 ∨ -b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ -p_924 ∨ -b^{22, 43}_1 c -b^{22, 42}_2 ∨ -b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ -p_924 ∨ b^{22, 43}_0 c in DIMACS: -14024 -14025 14026 -924 14027 0 -14024 -14025 14026 -924 -14028 0 -14024 -14025 14026 -924 14029 0 c -1+1 --> 0 c ( b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ b^{22, 42}_0 ∧ p_924) -> (-b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ -b^{22, 43}_0) c in CNF: c -b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ -p_924 ∨ -b^{22, 43}_2 c -b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ -p_924 ∨ -b^{22, 43}_1 c -b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ -p_924 ∨ -b^{22, 43}_0 c in DIMACS: -14024 14025 -14026 -924 -14027 0 -14024 14025 -14026 -924 -14028 0 -14024 14025 -14026 -924 -14029 0 c 0+1 --> 1 c (-b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ -b^{22, 42}_0 ∧ p_924) -> (-b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ b^{22, 43}_0) c in CNF: c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ -p_924 ∨ -b^{22, 43}_2 c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ -p_924 ∨ -b^{22, 43}_1 c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ -p_924 ∨ b^{22, 43}_0 c in DIMACS: 14024 14025 14026 -924 -14027 0 14024 14025 14026 -924 -14028 0 14024 14025 14026 -924 14029 0 c 1+1 --> 2 c (-b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ b^{22, 42}_0 ∧ p_924) -> (-b^{22, 43}_2 ∧ b^{22, 43}_1 ∧ -b^{22, 43}_0) c in CNF: c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ -p_924 ∨ -b^{22, 43}_2 c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ -p_924 ∨ b^{22, 43}_1 c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ -p_924 ∨ -b^{22, 43}_0 c in DIMACS: 14024 14025 -14026 -924 -14027 0 14024 14025 -14026 -924 14028 0 14024 14025 -14026 -924 -14029 0 c 2+1 --> break c (-b^{22, 42}_2 ∧ b^{22, 42}_1 ∧ -b^{22, 42}_0 ∧ p_924) -> break c in CNF: c b^{22, 42}_2 ∨ -b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ -p_924 ∨ break c in DIMACS: 14024 -14025 14026 -924 1162 0 c 2-1 --> 1 c (-b^{22, 42}_2 ∧ b^{22, 42}_1 ∧ -b^{22, 42}_0 ∧ -p_924) -> (-b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ b^{22, 43}_0) c in CNF: c b^{22, 42}_2 ∨ -b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ p_924 ∨ -b^{22, 43}_2 c b^{22, 42}_2 ∨ -b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ p_924 ∨ -b^{22, 43}_1 c b^{22, 42}_2 ∨ -b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ p_924 ∨ b^{22, 43}_0 c in DIMACS: 14024 -14025 14026 924 -14027 0 14024 -14025 14026 924 -14028 0 14024 -14025 14026 924 14029 0 c 1-1 --> 0 c (-b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ b^{22, 42}_0 ∧ -p_924) -> (-b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ -b^{22, 43}_0) c in CNF: c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ p_924 ∨ -b^{22, 43}_2 c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ p_924 ∨ -b^{22, 43}_1 c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ p_924 ∨ -b^{22, 43}_0 c in DIMACS: 14024 14025 -14026 924 -14027 0 14024 14025 -14026 924 -14028 0 14024 14025 -14026 924 -14029 0 c 0-1 --> -1 c (-b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ -b^{22, 42}_0 ∧ -p_924) -> ( b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ b^{22, 43}_0) c in CNF: c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ p_924 ∨ b^{22, 43}_2 c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ p_924 ∨ -b^{22, 43}_1 c b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ p_924 ∨ b^{22, 43}_0 c in DIMACS: 14024 14025 14026 924 14027 0 14024 14025 14026 924 -14028 0 14024 14025 14026 924 14029 0 c -1-1 --> -2 c ( b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ b^{22, 42}_0 ∧ -p_924) -> ( b^{22, 43}_2 ∧ b^{22, 43}_1 ∧ -b^{22, 43}_0) c in CNF: c -b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ p_924 ∨ b^{22, 43}_2 c -b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ p_924 ∨ b^{22, 43}_1 c -b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ p_924 ∨ -b^{22, 43}_0 c in DIMACS: -14024 14025 -14026 924 14027 0 -14024 14025 -14026 924 14028 0 -14024 14025 -14026 924 -14029 0 c -2-1 --> break c ( b^{22, 42}_2 ∧ b^{22, 42}_1 ∧ -b^{22, 42}_0 ∧ -p_924) -> break c in CNF: c -b^{22, 42}_2 ∨ -b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ p_924 ∨ break c in DIMACS: -14024 -14025 14026 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 42}_2 ∧ -b^{22, 42}_1 ∧ -b^{22, 42}_0 ∧ true) c in CNF: c -b^{22, 42}_2 ∨ b^{22, 42}_1 ∨ b^{22, 42}_0 ∨ false c in DIMACS: -14024 14025 14026 0 c 3 does not represent an automaton state. c -(-b^{22, 42}_2 ∧ b^{22, 42}_1 ∧ b^{22, 42}_0 ∧ true) c in CNF: c b^{22, 42}_2 ∨ -b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ false c in DIMACS: 14024 -14025 -14026 0 c -3 does not represent an automaton state. c -( b^{22, 42}_2 ∧ b^{22, 42}_1 ∧ b^{22, 42}_0 ∧ true) c in CNF: c -b^{22, 42}_2 ∨ -b^{22, 42}_1 ∨ -b^{22, 42}_0 ∨ false c in DIMACS: -14024 -14025 -14026 0 c i = 43 c -2+1 --> -1 c ( b^{22, 43}_2 ∧ b^{22, 43}_1 ∧ -b^{22, 43}_0 ∧ p_946) -> ( b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ b^{22, 44}_0) c in CNF: c -b^{22, 43}_2 ∨ -b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ -p_946 ∨ b^{22, 44}_2 c -b^{22, 43}_2 ∨ -b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ -p_946 ∨ -b^{22, 44}_1 c -b^{22, 43}_2 ∨ -b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ -p_946 ∨ b^{22, 44}_0 c in DIMACS: -14027 -14028 14029 -946 14030 0 -14027 -14028 14029 -946 -14031 0 -14027 -14028 14029 -946 14032 0 c -1+1 --> 0 c ( b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ b^{22, 43}_0 ∧ p_946) -> (-b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ -b^{22, 44}_0) c in CNF: c -b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ -p_946 ∨ -b^{22, 44}_2 c -b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ -p_946 ∨ -b^{22, 44}_1 c -b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ -p_946 ∨ -b^{22, 44}_0 c in DIMACS: -14027 14028 -14029 -946 -14030 0 -14027 14028 -14029 -946 -14031 0 -14027 14028 -14029 -946 -14032 0 c 0+1 --> 1 c (-b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ -b^{22, 43}_0 ∧ p_946) -> (-b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ b^{22, 44}_0) c in CNF: c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ -p_946 ∨ -b^{22, 44}_2 c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ -p_946 ∨ -b^{22, 44}_1 c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ -p_946 ∨ b^{22, 44}_0 c in DIMACS: 14027 14028 14029 -946 -14030 0 14027 14028 14029 -946 -14031 0 14027 14028 14029 -946 14032 0 c 1+1 --> 2 c (-b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ b^{22, 43}_0 ∧ p_946) -> (-b^{22, 44}_2 ∧ b^{22, 44}_1 ∧ -b^{22, 44}_0) c in CNF: c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ -p_946 ∨ -b^{22, 44}_2 c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ -p_946 ∨ b^{22, 44}_1 c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ -p_946 ∨ -b^{22, 44}_0 c in DIMACS: 14027 14028 -14029 -946 -14030 0 14027 14028 -14029 -946 14031 0 14027 14028 -14029 -946 -14032 0 c 2+1 --> break c (-b^{22, 43}_2 ∧ b^{22, 43}_1 ∧ -b^{22, 43}_0 ∧ p_946) -> break c in CNF: c b^{22, 43}_2 ∨ -b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ -p_946 ∨ break c in DIMACS: 14027 -14028 14029 -946 1162 0 c 2-1 --> 1 c (-b^{22, 43}_2 ∧ b^{22, 43}_1 ∧ -b^{22, 43}_0 ∧ -p_946) -> (-b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ b^{22, 44}_0) c in CNF: c b^{22, 43}_2 ∨ -b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ p_946 ∨ -b^{22, 44}_2 c b^{22, 43}_2 ∨ -b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ p_946 ∨ -b^{22, 44}_1 c b^{22, 43}_2 ∨ -b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ p_946 ∨ b^{22, 44}_0 c in DIMACS: 14027 -14028 14029 946 -14030 0 14027 -14028 14029 946 -14031 0 14027 -14028 14029 946 14032 0 c 1-1 --> 0 c (-b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ b^{22, 43}_0 ∧ -p_946) -> (-b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ -b^{22, 44}_0) c in CNF: c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ p_946 ∨ -b^{22, 44}_2 c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ p_946 ∨ -b^{22, 44}_1 c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ p_946 ∨ -b^{22, 44}_0 c in DIMACS: 14027 14028 -14029 946 -14030 0 14027 14028 -14029 946 -14031 0 14027 14028 -14029 946 -14032 0 c 0-1 --> -1 c (-b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ -b^{22, 43}_0 ∧ -p_946) -> ( b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ b^{22, 44}_0) c in CNF: c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ p_946 ∨ b^{22, 44}_2 c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ p_946 ∨ -b^{22, 44}_1 c b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ p_946 ∨ b^{22, 44}_0 c in DIMACS: 14027 14028 14029 946 14030 0 14027 14028 14029 946 -14031 0 14027 14028 14029 946 14032 0 c -1-1 --> -2 c ( b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ b^{22, 43}_0 ∧ -p_946) -> ( b^{22, 44}_2 ∧ b^{22, 44}_1 ∧ -b^{22, 44}_0) c in CNF: c -b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ p_946 ∨ b^{22, 44}_2 c -b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ p_946 ∨ b^{22, 44}_1 c -b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ p_946 ∨ -b^{22, 44}_0 c in DIMACS: -14027 14028 -14029 946 14030 0 -14027 14028 -14029 946 14031 0 -14027 14028 -14029 946 -14032 0 c -2-1 --> break c ( b^{22, 43}_2 ∧ b^{22, 43}_1 ∧ -b^{22, 43}_0 ∧ -p_946) -> break c in CNF: c -b^{22, 43}_2 ∨ -b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ p_946 ∨ break c in DIMACS: -14027 -14028 14029 946 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 43}_2 ∧ -b^{22, 43}_1 ∧ -b^{22, 43}_0 ∧ true) c in CNF: c -b^{22, 43}_2 ∨ b^{22, 43}_1 ∨ b^{22, 43}_0 ∨ false c in DIMACS: -14027 14028 14029 0 c 3 does not represent an automaton state. c -(-b^{22, 43}_2 ∧ b^{22, 43}_1 ∧ b^{22, 43}_0 ∧ true) c in CNF: c b^{22, 43}_2 ∨ -b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ false c in DIMACS: 14027 -14028 -14029 0 c -3 does not represent an automaton state. c -( b^{22, 43}_2 ∧ b^{22, 43}_1 ∧ b^{22, 43}_0 ∧ true) c in CNF: c -b^{22, 43}_2 ∨ -b^{22, 43}_1 ∨ -b^{22, 43}_0 ∨ false c in DIMACS: -14027 -14028 -14029 0 c i = 44 c -2+1 --> -1 c ( b^{22, 44}_2 ∧ b^{22, 44}_1 ∧ -b^{22, 44}_0 ∧ p_968) -> ( b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ b^{22, 45}_0) c in CNF: c -b^{22, 44}_2 ∨ -b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ -p_968 ∨ b^{22, 45}_2 c -b^{22, 44}_2 ∨ -b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ -p_968 ∨ -b^{22, 45}_1 c -b^{22, 44}_2 ∨ -b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ -p_968 ∨ b^{22, 45}_0 c in DIMACS: -14030 -14031 14032 -968 14033 0 -14030 -14031 14032 -968 -14034 0 -14030 -14031 14032 -968 14035 0 c -1+1 --> 0 c ( b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ b^{22, 44}_0 ∧ p_968) -> (-b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ -b^{22, 45}_0) c in CNF: c -b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ -p_968 ∨ -b^{22, 45}_2 c -b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ -p_968 ∨ -b^{22, 45}_1 c -b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ -p_968 ∨ -b^{22, 45}_0 c in DIMACS: -14030 14031 -14032 -968 -14033 0 -14030 14031 -14032 -968 -14034 0 -14030 14031 -14032 -968 -14035 0 c 0+1 --> 1 c (-b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ -b^{22, 44}_0 ∧ p_968) -> (-b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ b^{22, 45}_0) c in CNF: c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ -p_968 ∨ -b^{22, 45}_2 c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ -p_968 ∨ -b^{22, 45}_1 c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ -p_968 ∨ b^{22, 45}_0 c in DIMACS: 14030 14031 14032 -968 -14033 0 14030 14031 14032 -968 -14034 0 14030 14031 14032 -968 14035 0 c 1+1 --> 2 c (-b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ b^{22, 44}_0 ∧ p_968) -> (-b^{22, 45}_2 ∧ b^{22, 45}_1 ∧ -b^{22, 45}_0) c in CNF: c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ -p_968 ∨ -b^{22, 45}_2 c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ -p_968 ∨ b^{22, 45}_1 c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ -p_968 ∨ -b^{22, 45}_0 c in DIMACS: 14030 14031 -14032 -968 -14033 0 14030 14031 -14032 -968 14034 0 14030 14031 -14032 -968 -14035 0 c 2+1 --> break c (-b^{22, 44}_2 ∧ b^{22, 44}_1 ∧ -b^{22, 44}_0 ∧ p_968) -> break c in CNF: c b^{22, 44}_2 ∨ -b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ -p_968 ∨ break c in DIMACS: 14030 -14031 14032 -968 1162 0 c 2-1 --> 1 c (-b^{22, 44}_2 ∧ b^{22, 44}_1 ∧ -b^{22, 44}_0 ∧ -p_968) -> (-b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ b^{22, 45}_0) c in CNF: c b^{22, 44}_2 ∨ -b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ p_968 ∨ -b^{22, 45}_2 c b^{22, 44}_2 ∨ -b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ p_968 ∨ -b^{22, 45}_1 c b^{22, 44}_2 ∨ -b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ p_968 ∨ b^{22, 45}_0 c in DIMACS: 14030 -14031 14032 968 -14033 0 14030 -14031 14032 968 -14034 0 14030 -14031 14032 968 14035 0 c 1-1 --> 0 c (-b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ b^{22, 44}_0 ∧ -p_968) -> (-b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ -b^{22, 45}_0) c in CNF: c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ p_968 ∨ -b^{22, 45}_2 c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ p_968 ∨ -b^{22, 45}_1 c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ p_968 ∨ -b^{22, 45}_0 c in DIMACS: 14030 14031 -14032 968 -14033 0 14030 14031 -14032 968 -14034 0 14030 14031 -14032 968 -14035 0 c 0-1 --> -1 c (-b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ -b^{22, 44}_0 ∧ -p_968) -> ( b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ b^{22, 45}_0) c in CNF: c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ p_968 ∨ b^{22, 45}_2 c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ p_968 ∨ -b^{22, 45}_1 c b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ p_968 ∨ b^{22, 45}_0 c in DIMACS: 14030 14031 14032 968 14033 0 14030 14031 14032 968 -14034 0 14030 14031 14032 968 14035 0 c -1-1 --> -2 c ( b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ b^{22, 44}_0 ∧ -p_968) -> ( b^{22, 45}_2 ∧ b^{22, 45}_1 ∧ -b^{22, 45}_0) c in CNF: c -b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ p_968 ∨ b^{22, 45}_2 c -b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ p_968 ∨ b^{22, 45}_1 c -b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ p_968 ∨ -b^{22, 45}_0 c in DIMACS: -14030 14031 -14032 968 14033 0 -14030 14031 -14032 968 14034 0 -14030 14031 -14032 968 -14035 0 c -2-1 --> break c ( b^{22, 44}_2 ∧ b^{22, 44}_1 ∧ -b^{22, 44}_0 ∧ -p_968) -> break c in CNF: c -b^{22, 44}_2 ∨ -b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ p_968 ∨ break c in DIMACS: -14030 -14031 14032 968 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 44}_2 ∧ -b^{22, 44}_1 ∧ -b^{22, 44}_0 ∧ true) c in CNF: c -b^{22, 44}_2 ∨ b^{22, 44}_1 ∨ b^{22, 44}_0 ∨ false c in DIMACS: -14030 14031 14032 0 c 3 does not represent an automaton state. c -(-b^{22, 44}_2 ∧ b^{22, 44}_1 ∧ b^{22, 44}_0 ∧ true) c in CNF: c b^{22, 44}_2 ∨ -b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ false c in DIMACS: 14030 -14031 -14032 0 c -3 does not represent an automaton state. c -( b^{22, 44}_2 ∧ b^{22, 44}_1 ∧ b^{22, 44}_0 ∧ true) c in CNF: c -b^{22, 44}_2 ∨ -b^{22, 44}_1 ∨ -b^{22, 44}_0 ∨ false c in DIMACS: -14030 -14031 -14032 0 c i = 45 c -2+1 --> -1 c ( b^{22, 45}_2 ∧ b^{22, 45}_1 ∧ -b^{22, 45}_0 ∧ p_990) -> ( b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ b^{22, 46}_0) c in CNF: c -b^{22, 45}_2 ∨ -b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ -p_990 ∨ b^{22, 46}_2 c -b^{22, 45}_2 ∨ -b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ -p_990 ∨ -b^{22, 46}_1 c -b^{22, 45}_2 ∨ -b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ -p_990 ∨ b^{22, 46}_0 c in DIMACS: -14033 -14034 14035 -990 14036 0 -14033 -14034 14035 -990 -14037 0 -14033 -14034 14035 -990 14038 0 c -1+1 --> 0 c ( b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ b^{22, 45}_0 ∧ p_990) -> (-b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ -b^{22, 46}_0) c in CNF: c -b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ -p_990 ∨ -b^{22, 46}_2 c -b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ -p_990 ∨ -b^{22, 46}_1 c -b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ -p_990 ∨ -b^{22, 46}_0 c in DIMACS: -14033 14034 -14035 -990 -14036 0 -14033 14034 -14035 -990 -14037 0 -14033 14034 -14035 -990 -14038 0 c 0+1 --> 1 c (-b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ -b^{22, 45}_0 ∧ p_990) -> (-b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ b^{22, 46}_0) c in CNF: c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ -p_990 ∨ -b^{22, 46}_2 c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ -p_990 ∨ -b^{22, 46}_1 c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ -p_990 ∨ b^{22, 46}_0 c in DIMACS: 14033 14034 14035 -990 -14036 0 14033 14034 14035 -990 -14037 0 14033 14034 14035 -990 14038 0 c 1+1 --> 2 c (-b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ b^{22, 45}_0 ∧ p_990) -> (-b^{22, 46}_2 ∧ b^{22, 46}_1 ∧ -b^{22, 46}_0) c in CNF: c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ -p_990 ∨ -b^{22, 46}_2 c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ -p_990 ∨ b^{22, 46}_1 c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ -p_990 ∨ -b^{22, 46}_0 c in DIMACS: 14033 14034 -14035 -990 -14036 0 14033 14034 -14035 -990 14037 0 14033 14034 -14035 -990 -14038 0 c 2+1 --> break c (-b^{22, 45}_2 ∧ b^{22, 45}_1 ∧ -b^{22, 45}_0 ∧ p_990) -> break c in CNF: c b^{22, 45}_2 ∨ -b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ -p_990 ∨ break c in DIMACS: 14033 -14034 14035 -990 1162 0 c 2-1 --> 1 c (-b^{22, 45}_2 ∧ b^{22, 45}_1 ∧ -b^{22, 45}_0 ∧ -p_990) -> (-b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ b^{22, 46}_0) c in CNF: c b^{22, 45}_2 ∨ -b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ p_990 ∨ -b^{22, 46}_2 c b^{22, 45}_2 ∨ -b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ p_990 ∨ -b^{22, 46}_1 c b^{22, 45}_2 ∨ -b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ p_990 ∨ b^{22, 46}_0 c in DIMACS: 14033 -14034 14035 990 -14036 0 14033 -14034 14035 990 -14037 0 14033 -14034 14035 990 14038 0 c 1-1 --> 0 c (-b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ b^{22, 45}_0 ∧ -p_990) -> (-b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ -b^{22, 46}_0) c in CNF: c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ p_990 ∨ -b^{22, 46}_2 c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ p_990 ∨ -b^{22, 46}_1 c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ p_990 ∨ -b^{22, 46}_0 c in DIMACS: 14033 14034 -14035 990 -14036 0 14033 14034 -14035 990 -14037 0 14033 14034 -14035 990 -14038 0 c 0-1 --> -1 c (-b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ -b^{22, 45}_0 ∧ -p_990) -> ( b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ b^{22, 46}_0) c in CNF: c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ p_990 ∨ b^{22, 46}_2 c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ p_990 ∨ -b^{22, 46}_1 c b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ p_990 ∨ b^{22, 46}_0 c in DIMACS: 14033 14034 14035 990 14036 0 14033 14034 14035 990 -14037 0 14033 14034 14035 990 14038 0 c -1-1 --> -2 c ( b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ b^{22, 45}_0 ∧ -p_990) -> ( b^{22, 46}_2 ∧ b^{22, 46}_1 ∧ -b^{22, 46}_0) c in CNF: c -b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ p_990 ∨ b^{22, 46}_2 c -b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ p_990 ∨ b^{22, 46}_1 c -b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ p_990 ∨ -b^{22, 46}_0 c in DIMACS: -14033 14034 -14035 990 14036 0 -14033 14034 -14035 990 14037 0 -14033 14034 -14035 990 -14038 0 c -2-1 --> break c ( b^{22, 45}_2 ∧ b^{22, 45}_1 ∧ -b^{22, 45}_0 ∧ -p_990) -> break c in CNF: c -b^{22, 45}_2 ∨ -b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ p_990 ∨ break c in DIMACS: -14033 -14034 14035 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 45}_2 ∧ -b^{22, 45}_1 ∧ -b^{22, 45}_0 ∧ true) c in CNF: c -b^{22, 45}_2 ∨ b^{22, 45}_1 ∨ b^{22, 45}_0 ∨ false c in DIMACS: -14033 14034 14035 0 c 3 does not represent an automaton state. c -(-b^{22, 45}_2 ∧ b^{22, 45}_1 ∧ b^{22, 45}_0 ∧ true) c in CNF: c b^{22, 45}_2 ∨ -b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ false c in DIMACS: 14033 -14034 -14035 0 c -3 does not represent an automaton state. c -( b^{22, 45}_2 ∧ b^{22, 45}_1 ∧ b^{22, 45}_0 ∧ true) c in CNF: c -b^{22, 45}_2 ∨ -b^{22, 45}_1 ∨ -b^{22, 45}_0 ∨ false c in DIMACS: -14033 -14034 -14035 0 c i = 46 c -2+1 --> -1 c ( b^{22, 46}_2 ∧ b^{22, 46}_1 ∧ -b^{22, 46}_0 ∧ p_1012) -> ( b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ b^{22, 47}_0) c in CNF: c -b^{22, 46}_2 ∨ -b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ -p_1012 ∨ b^{22, 47}_2 c -b^{22, 46}_2 ∨ -b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ -p_1012 ∨ -b^{22, 47}_1 c -b^{22, 46}_2 ∨ -b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ -p_1012 ∨ b^{22, 47}_0 c in DIMACS: -14036 -14037 14038 -1012 14039 0 -14036 -14037 14038 -1012 -14040 0 -14036 -14037 14038 -1012 14041 0 c -1+1 --> 0 c ( b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ b^{22, 46}_0 ∧ p_1012) -> (-b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ -b^{22, 47}_0) c in CNF: c -b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ -p_1012 ∨ -b^{22, 47}_2 c -b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ -p_1012 ∨ -b^{22, 47}_1 c -b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ -p_1012 ∨ -b^{22, 47}_0 c in DIMACS: -14036 14037 -14038 -1012 -14039 0 -14036 14037 -14038 -1012 -14040 0 -14036 14037 -14038 -1012 -14041 0 c 0+1 --> 1 c (-b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ -b^{22, 46}_0 ∧ p_1012) -> (-b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ b^{22, 47}_0) c in CNF: c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ -p_1012 ∨ -b^{22, 47}_2 c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ -p_1012 ∨ -b^{22, 47}_1 c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ -p_1012 ∨ b^{22, 47}_0 c in DIMACS: 14036 14037 14038 -1012 -14039 0 14036 14037 14038 -1012 -14040 0 14036 14037 14038 -1012 14041 0 c 1+1 --> 2 c (-b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ b^{22, 46}_0 ∧ p_1012) -> (-b^{22, 47}_2 ∧ b^{22, 47}_1 ∧ -b^{22, 47}_0) c in CNF: c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ -p_1012 ∨ -b^{22, 47}_2 c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ -p_1012 ∨ b^{22, 47}_1 c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ -p_1012 ∨ -b^{22, 47}_0 c in DIMACS: 14036 14037 -14038 -1012 -14039 0 14036 14037 -14038 -1012 14040 0 14036 14037 -14038 -1012 -14041 0 c 2+1 --> break c (-b^{22, 46}_2 ∧ b^{22, 46}_1 ∧ -b^{22, 46}_0 ∧ p_1012) -> break c in CNF: c b^{22, 46}_2 ∨ -b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ -p_1012 ∨ break c in DIMACS: 14036 -14037 14038 -1012 1162 0 c 2-1 --> 1 c (-b^{22, 46}_2 ∧ b^{22, 46}_1 ∧ -b^{22, 46}_0 ∧ -p_1012) -> (-b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ b^{22, 47}_0) c in CNF: c b^{22, 46}_2 ∨ -b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ p_1012 ∨ -b^{22, 47}_2 c b^{22, 46}_2 ∨ -b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ p_1012 ∨ -b^{22, 47}_1 c b^{22, 46}_2 ∨ -b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ p_1012 ∨ b^{22, 47}_0 c in DIMACS: 14036 -14037 14038 1012 -14039 0 14036 -14037 14038 1012 -14040 0 14036 -14037 14038 1012 14041 0 c 1-1 --> 0 c (-b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ b^{22, 46}_0 ∧ -p_1012) -> (-b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ -b^{22, 47}_0) c in CNF: c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ p_1012 ∨ -b^{22, 47}_2 c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ p_1012 ∨ -b^{22, 47}_1 c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ p_1012 ∨ -b^{22, 47}_0 c in DIMACS: 14036 14037 -14038 1012 -14039 0 14036 14037 -14038 1012 -14040 0 14036 14037 -14038 1012 -14041 0 c 0-1 --> -1 c (-b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ -b^{22, 46}_0 ∧ -p_1012) -> ( b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ b^{22, 47}_0) c in CNF: c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ p_1012 ∨ b^{22, 47}_2 c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ p_1012 ∨ -b^{22, 47}_1 c b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ p_1012 ∨ b^{22, 47}_0 c in DIMACS: 14036 14037 14038 1012 14039 0 14036 14037 14038 1012 -14040 0 14036 14037 14038 1012 14041 0 c -1-1 --> -2 c ( b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ b^{22, 46}_0 ∧ -p_1012) -> ( b^{22, 47}_2 ∧ b^{22, 47}_1 ∧ -b^{22, 47}_0) c in CNF: c -b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ p_1012 ∨ b^{22, 47}_2 c -b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ p_1012 ∨ b^{22, 47}_1 c -b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ p_1012 ∨ -b^{22, 47}_0 c in DIMACS: -14036 14037 -14038 1012 14039 0 -14036 14037 -14038 1012 14040 0 -14036 14037 -14038 1012 -14041 0 c -2-1 --> break c ( b^{22, 46}_2 ∧ b^{22, 46}_1 ∧ -b^{22, 46}_0 ∧ -p_1012) -> break c in CNF: c -b^{22, 46}_2 ∨ -b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ p_1012 ∨ break c in DIMACS: -14036 -14037 14038 1012 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 46}_2 ∧ -b^{22, 46}_1 ∧ -b^{22, 46}_0 ∧ true) c in CNF: c -b^{22, 46}_2 ∨ b^{22, 46}_1 ∨ b^{22, 46}_0 ∨ false c in DIMACS: -14036 14037 14038 0 c 3 does not represent an automaton state. c -(-b^{22, 46}_2 ∧ b^{22, 46}_1 ∧ b^{22, 46}_0 ∧ true) c in CNF: c b^{22, 46}_2 ∨ -b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ false c in DIMACS: 14036 -14037 -14038 0 c -3 does not represent an automaton state. c -( b^{22, 46}_2 ∧ b^{22, 46}_1 ∧ b^{22, 46}_0 ∧ true) c in CNF: c -b^{22, 46}_2 ∨ -b^{22, 46}_1 ∨ -b^{22, 46}_0 ∨ false c in DIMACS: -14036 -14037 -14038 0 c i = 47 c -2+1 --> -1 c ( b^{22, 47}_2 ∧ b^{22, 47}_1 ∧ -b^{22, 47}_0 ∧ p_1034) -> ( b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ b^{22, 48}_0) c in CNF: c -b^{22, 47}_2 ∨ -b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ -p_1034 ∨ b^{22, 48}_2 c -b^{22, 47}_2 ∨ -b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ -p_1034 ∨ -b^{22, 48}_1 c -b^{22, 47}_2 ∨ -b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ -p_1034 ∨ b^{22, 48}_0 c in DIMACS: -14039 -14040 14041 -1034 14042 0 -14039 -14040 14041 -1034 -14043 0 -14039 -14040 14041 -1034 14044 0 c -1+1 --> 0 c ( b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ b^{22, 47}_0 ∧ p_1034) -> (-b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ -b^{22, 48}_0) c in CNF: c -b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ -p_1034 ∨ -b^{22, 48}_2 c -b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ -p_1034 ∨ -b^{22, 48}_1 c -b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ -p_1034 ∨ -b^{22, 48}_0 c in DIMACS: -14039 14040 -14041 -1034 -14042 0 -14039 14040 -14041 -1034 -14043 0 -14039 14040 -14041 -1034 -14044 0 c 0+1 --> 1 c (-b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ -b^{22, 47}_0 ∧ p_1034) -> (-b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ b^{22, 48}_0) c in CNF: c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ -p_1034 ∨ -b^{22, 48}_2 c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ -p_1034 ∨ -b^{22, 48}_1 c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ -p_1034 ∨ b^{22, 48}_0 c in DIMACS: 14039 14040 14041 -1034 -14042 0 14039 14040 14041 -1034 -14043 0 14039 14040 14041 -1034 14044 0 c 1+1 --> 2 c (-b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ b^{22, 47}_0 ∧ p_1034) -> (-b^{22, 48}_2 ∧ b^{22, 48}_1 ∧ -b^{22, 48}_0) c in CNF: c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ -p_1034 ∨ -b^{22, 48}_2 c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ -p_1034 ∨ b^{22, 48}_1 c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ -p_1034 ∨ -b^{22, 48}_0 c in DIMACS: 14039 14040 -14041 -1034 -14042 0 14039 14040 -14041 -1034 14043 0 14039 14040 -14041 -1034 -14044 0 c 2+1 --> break c (-b^{22, 47}_2 ∧ b^{22, 47}_1 ∧ -b^{22, 47}_0 ∧ p_1034) -> break c in CNF: c b^{22, 47}_2 ∨ -b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ -p_1034 ∨ break c in DIMACS: 14039 -14040 14041 -1034 1162 0 c 2-1 --> 1 c (-b^{22, 47}_2 ∧ b^{22, 47}_1 ∧ -b^{22, 47}_0 ∧ -p_1034) -> (-b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ b^{22, 48}_0) c in CNF: c b^{22, 47}_2 ∨ -b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ p_1034 ∨ -b^{22, 48}_2 c b^{22, 47}_2 ∨ -b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ p_1034 ∨ -b^{22, 48}_1 c b^{22, 47}_2 ∨ -b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ p_1034 ∨ b^{22, 48}_0 c in DIMACS: 14039 -14040 14041 1034 -14042 0 14039 -14040 14041 1034 -14043 0 14039 -14040 14041 1034 14044 0 c 1-1 --> 0 c (-b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ b^{22, 47}_0 ∧ -p_1034) -> (-b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ -b^{22, 48}_0) c in CNF: c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ p_1034 ∨ -b^{22, 48}_2 c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ p_1034 ∨ -b^{22, 48}_1 c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ p_1034 ∨ -b^{22, 48}_0 c in DIMACS: 14039 14040 -14041 1034 -14042 0 14039 14040 -14041 1034 -14043 0 14039 14040 -14041 1034 -14044 0 c 0-1 --> -1 c (-b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ -b^{22, 47}_0 ∧ -p_1034) -> ( b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ b^{22, 48}_0) c in CNF: c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ p_1034 ∨ b^{22, 48}_2 c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ p_1034 ∨ -b^{22, 48}_1 c b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ p_1034 ∨ b^{22, 48}_0 c in DIMACS: 14039 14040 14041 1034 14042 0 14039 14040 14041 1034 -14043 0 14039 14040 14041 1034 14044 0 c -1-1 --> -2 c ( b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ b^{22, 47}_0 ∧ -p_1034) -> ( b^{22, 48}_2 ∧ b^{22, 48}_1 ∧ -b^{22, 48}_0) c in CNF: c -b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ p_1034 ∨ b^{22, 48}_2 c -b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ p_1034 ∨ b^{22, 48}_1 c -b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ p_1034 ∨ -b^{22, 48}_0 c in DIMACS: -14039 14040 -14041 1034 14042 0 -14039 14040 -14041 1034 14043 0 -14039 14040 -14041 1034 -14044 0 c -2-1 --> break c ( b^{22, 47}_2 ∧ b^{22, 47}_1 ∧ -b^{22, 47}_0 ∧ -p_1034) -> break c in CNF: c -b^{22, 47}_2 ∨ -b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ p_1034 ∨ break c in DIMACS: -14039 -14040 14041 1034 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 47}_2 ∧ -b^{22, 47}_1 ∧ -b^{22, 47}_0 ∧ true) c in CNF: c -b^{22, 47}_2 ∨ b^{22, 47}_1 ∨ b^{22, 47}_0 ∨ false c in DIMACS: -14039 14040 14041 0 c 3 does not represent an automaton state. c -(-b^{22, 47}_2 ∧ b^{22, 47}_1 ∧ b^{22, 47}_0 ∧ true) c in CNF: c b^{22, 47}_2 ∨ -b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ false c in DIMACS: 14039 -14040 -14041 0 c -3 does not represent an automaton state. c -( b^{22, 47}_2 ∧ b^{22, 47}_1 ∧ b^{22, 47}_0 ∧ true) c in CNF: c -b^{22, 47}_2 ∨ -b^{22, 47}_1 ∨ -b^{22, 47}_0 ∨ false c in DIMACS: -14039 -14040 -14041 0 c i = 48 c -2+1 --> -1 c ( b^{22, 48}_2 ∧ b^{22, 48}_1 ∧ -b^{22, 48}_0 ∧ p_1056) -> ( b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ b^{22, 49}_0) c in CNF: c -b^{22, 48}_2 ∨ -b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ -p_1056 ∨ b^{22, 49}_2 c -b^{22, 48}_2 ∨ -b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ -p_1056 ∨ -b^{22, 49}_1 c -b^{22, 48}_2 ∨ -b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ -p_1056 ∨ b^{22, 49}_0 c in DIMACS: -14042 -14043 14044 -1056 14045 0 -14042 -14043 14044 -1056 -14046 0 -14042 -14043 14044 -1056 14047 0 c -1+1 --> 0 c ( b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ b^{22, 48}_0 ∧ p_1056) -> (-b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ -b^{22, 49}_0) c in CNF: c -b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ -p_1056 ∨ -b^{22, 49}_2 c -b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ -p_1056 ∨ -b^{22, 49}_1 c -b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ -p_1056 ∨ -b^{22, 49}_0 c in DIMACS: -14042 14043 -14044 -1056 -14045 0 -14042 14043 -14044 -1056 -14046 0 -14042 14043 -14044 -1056 -14047 0 c 0+1 --> 1 c (-b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ -b^{22, 48}_0 ∧ p_1056) -> (-b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ b^{22, 49}_0) c in CNF: c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ -p_1056 ∨ -b^{22, 49}_2 c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ -p_1056 ∨ -b^{22, 49}_1 c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ -p_1056 ∨ b^{22, 49}_0 c in DIMACS: 14042 14043 14044 -1056 -14045 0 14042 14043 14044 -1056 -14046 0 14042 14043 14044 -1056 14047 0 c 1+1 --> 2 c (-b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ b^{22, 48}_0 ∧ p_1056) -> (-b^{22, 49}_2 ∧ b^{22, 49}_1 ∧ -b^{22, 49}_0) c in CNF: c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ -p_1056 ∨ -b^{22, 49}_2 c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ -p_1056 ∨ b^{22, 49}_1 c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ -p_1056 ∨ -b^{22, 49}_0 c in DIMACS: 14042 14043 -14044 -1056 -14045 0 14042 14043 -14044 -1056 14046 0 14042 14043 -14044 -1056 -14047 0 c 2+1 --> break c (-b^{22, 48}_2 ∧ b^{22, 48}_1 ∧ -b^{22, 48}_0 ∧ p_1056) -> break c in CNF: c b^{22, 48}_2 ∨ -b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ -p_1056 ∨ break c in DIMACS: 14042 -14043 14044 -1056 1162 0 c 2-1 --> 1 c (-b^{22, 48}_2 ∧ b^{22, 48}_1 ∧ -b^{22, 48}_0 ∧ -p_1056) -> (-b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ b^{22, 49}_0) c in CNF: c b^{22, 48}_2 ∨ -b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ p_1056 ∨ -b^{22, 49}_2 c b^{22, 48}_2 ∨ -b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ p_1056 ∨ -b^{22, 49}_1 c b^{22, 48}_2 ∨ -b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ p_1056 ∨ b^{22, 49}_0 c in DIMACS: 14042 -14043 14044 1056 -14045 0 14042 -14043 14044 1056 -14046 0 14042 -14043 14044 1056 14047 0 c 1-1 --> 0 c (-b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ b^{22, 48}_0 ∧ -p_1056) -> (-b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ -b^{22, 49}_0) c in CNF: c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ p_1056 ∨ -b^{22, 49}_2 c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ p_1056 ∨ -b^{22, 49}_1 c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ p_1056 ∨ -b^{22, 49}_0 c in DIMACS: 14042 14043 -14044 1056 -14045 0 14042 14043 -14044 1056 -14046 0 14042 14043 -14044 1056 -14047 0 c 0-1 --> -1 c (-b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ -b^{22, 48}_0 ∧ -p_1056) -> ( b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ b^{22, 49}_0) c in CNF: c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ p_1056 ∨ b^{22, 49}_2 c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ p_1056 ∨ -b^{22, 49}_1 c b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ p_1056 ∨ b^{22, 49}_0 c in DIMACS: 14042 14043 14044 1056 14045 0 14042 14043 14044 1056 -14046 0 14042 14043 14044 1056 14047 0 c -1-1 --> -2 c ( b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ b^{22, 48}_0 ∧ -p_1056) -> ( b^{22, 49}_2 ∧ b^{22, 49}_1 ∧ -b^{22, 49}_0) c in CNF: c -b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ p_1056 ∨ b^{22, 49}_2 c -b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ p_1056 ∨ b^{22, 49}_1 c -b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ p_1056 ∨ -b^{22, 49}_0 c in DIMACS: -14042 14043 -14044 1056 14045 0 -14042 14043 -14044 1056 14046 0 -14042 14043 -14044 1056 -14047 0 c -2-1 --> break c ( b^{22, 48}_2 ∧ b^{22, 48}_1 ∧ -b^{22, 48}_0 ∧ -p_1056) -> break c in CNF: c -b^{22, 48}_2 ∨ -b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ p_1056 ∨ break c in DIMACS: -14042 -14043 14044 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 48}_2 ∧ -b^{22, 48}_1 ∧ -b^{22, 48}_0 ∧ true) c in CNF: c -b^{22, 48}_2 ∨ b^{22, 48}_1 ∨ b^{22, 48}_0 ∨ false c in DIMACS: -14042 14043 14044 0 c 3 does not represent an automaton state. c -(-b^{22, 48}_2 ∧ b^{22, 48}_1 ∧ b^{22, 48}_0 ∧ true) c in CNF: c b^{22, 48}_2 ∨ -b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ false c in DIMACS: 14042 -14043 -14044 0 c -3 does not represent an automaton state. c -( b^{22, 48}_2 ∧ b^{22, 48}_1 ∧ b^{22, 48}_0 ∧ true) c in CNF: c -b^{22, 48}_2 ∨ -b^{22, 48}_1 ∨ -b^{22, 48}_0 ∨ false c in DIMACS: -14042 -14043 -14044 0 c i = 49 c -2+1 --> -1 c ( b^{22, 49}_2 ∧ b^{22, 49}_1 ∧ -b^{22, 49}_0 ∧ p_1078) -> ( b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ b^{22, 50}_0) c in CNF: c -b^{22, 49}_2 ∨ -b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ -p_1078 ∨ b^{22, 50}_2 c -b^{22, 49}_2 ∨ -b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ -p_1078 ∨ -b^{22, 50}_1 c -b^{22, 49}_2 ∨ -b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ -p_1078 ∨ b^{22, 50}_0 c in DIMACS: -14045 -14046 14047 -1078 14048 0 -14045 -14046 14047 -1078 -14049 0 -14045 -14046 14047 -1078 14050 0 c -1+1 --> 0 c ( b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ b^{22, 49}_0 ∧ p_1078) -> (-b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ -b^{22, 50}_0) c in CNF: c -b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ -p_1078 ∨ -b^{22, 50}_2 c -b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ -p_1078 ∨ -b^{22, 50}_1 c -b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ -p_1078 ∨ -b^{22, 50}_0 c in DIMACS: -14045 14046 -14047 -1078 -14048 0 -14045 14046 -14047 -1078 -14049 0 -14045 14046 -14047 -1078 -14050 0 c 0+1 --> 1 c (-b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ -b^{22, 49}_0 ∧ p_1078) -> (-b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ b^{22, 50}_0) c in CNF: c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ -p_1078 ∨ -b^{22, 50}_2 c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ -p_1078 ∨ -b^{22, 50}_1 c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ -p_1078 ∨ b^{22, 50}_0 c in DIMACS: 14045 14046 14047 -1078 -14048 0 14045 14046 14047 -1078 -14049 0 14045 14046 14047 -1078 14050 0 c 1+1 --> 2 c (-b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ b^{22, 49}_0 ∧ p_1078) -> (-b^{22, 50}_2 ∧ b^{22, 50}_1 ∧ -b^{22, 50}_0) c in CNF: c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ -p_1078 ∨ -b^{22, 50}_2 c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ -p_1078 ∨ b^{22, 50}_1 c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ -p_1078 ∨ -b^{22, 50}_0 c in DIMACS: 14045 14046 -14047 -1078 -14048 0 14045 14046 -14047 -1078 14049 0 14045 14046 -14047 -1078 -14050 0 c 2+1 --> break c (-b^{22, 49}_2 ∧ b^{22, 49}_1 ∧ -b^{22, 49}_0 ∧ p_1078) -> break c in CNF: c b^{22, 49}_2 ∨ -b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ -p_1078 ∨ break c in DIMACS: 14045 -14046 14047 -1078 1162 0 c 2-1 --> 1 c (-b^{22, 49}_2 ∧ b^{22, 49}_1 ∧ -b^{22, 49}_0 ∧ -p_1078) -> (-b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ b^{22, 50}_0) c in CNF: c b^{22, 49}_2 ∨ -b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ p_1078 ∨ -b^{22, 50}_2 c b^{22, 49}_2 ∨ -b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ p_1078 ∨ -b^{22, 50}_1 c b^{22, 49}_2 ∨ -b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ p_1078 ∨ b^{22, 50}_0 c in DIMACS: 14045 -14046 14047 1078 -14048 0 14045 -14046 14047 1078 -14049 0 14045 -14046 14047 1078 14050 0 c 1-1 --> 0 c (-b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ b^{22, 49}_0 ∧ -p_1078) -> (-b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ -b^{22, 50}_0) c in CNF: c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ p_1078 ∨ -b^{22, 50}_2 c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ p_1078 ∨ -b^{22, 50}_1 c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ p_1078 ∨ -b^{22, 50}_0 c in DIMACS: 14045 14046 -14047 1078 -14048 0 14045 14046 -14047 1078 -14049 0 14045 14046 -14047 1078 -14050 0 c 0-1 --> -1 c (-b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ -b^{22, 49}_0 ∧ -p_1078) -> ( b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ b^{22, 50}_0) c in CNF: c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ p_1078 ∨ b^{22, 50}_2 c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ p_1078 ∨ -b^{22, 50}_1 c b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ p_1078 ∨ b^{22, 50}_0 c in DIMACS: 14045 14046 14047 1078 14048 0 14045 14046 14047 1078 -14049 0 14045 14046 14047 1078 14050 0 c -1-1 --> -2 c ( b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ b^{22, 49}_0 ∧ -p_1078) -> ( b^{22, 50}_2 ∧ b^{22, 50}_1 ∧ -b^{22, 50}_0) c in CNF: c -b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ p_1078 ∨ b^{22, 50}_2 c -b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ p_1078 ∨ b^{22, 50}_1 c -b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ p_1078 ∨ -b^{22, 50}_0 c in DIMACS: -14045 14046 -14047 1078 14048 0 -14045 14046 -14047 1078 14049 0 -14045 14046 -14047 1078 -14050 0 c -2-1 --> break c ( b^{22, 49}_2 ∧ b^{22, 49}_1 ∧ -b^{22, 49}_0 ∧ -p_1078) -> break c in CNF: c -b^{22, 49}_2 ∨ -b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ p_1078 ∨ break c in DIMACS: -14045 -14046 14047 1078 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 49}_2 ∧ -b^{22, 49}_1 ∧ -b^{22, 49}_0 ∧ true) c in CNF: c -b^{22, 49}_2 ∨ b^{22, 49}_1 ∨ b^{22, 49}_0 ∨ false c in DIMACS: -14045 14046 14047 0 c 3 does not represent an automaton state. c -(-b^{22, 49}_2 ∧ b^{22, 49}_1 ∧ b^{22, 49}_0 ∧ true) c in CNF: c b^{22, 49}_2 ∨ -b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ false c in DIMACS: 14045 -14046 -14047 0 c -3 does not represent an automaton state. c -( b^{22, 49}_2 ∧ b^{22, 49}_1 ∧ b^{22, 49}_0 ∧ true) c in CNF: c -b^{22, 49}_2 ∨ -b^{22, 49}_1 ∨ -b^{22, 49}_0 ∨ false c in DIMACS: -14045 -14046 -14047 0 c i = 50 c -2+1 --> -1 c ( b^{22, 50}_2 ∧ b^{22, 50}_1 ∧ -b^{22, 50}_0 ∧ p_1100) -> ( b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ b^{22, 51}_0) c in CNF: c -b^{22, 50}_2 ∨ -b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ -p_1100 ∨ b^{22, 51}_2 c -b^{22, 50}_2 ∨ -b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ -p_1100 ∨ -b^{22, 51}_1 c -b^{22, 50}_2 ∨ -b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ -p_1100 ∨ b^{22, 51}_0 c in DIMACS: -14048 -14049 14050 -1100 14051 0 -14048 -14049 14050 -1100 -14052 0 -14048 -14049 14050 -1100 14053 0 c -1+1 --> 0 c ( b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ b^{22, 50}_0 ∧ p_1100) -> (-b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ -b^{22, 51}_0) c in CNF: c -b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ -p_1100 ∨ -b^{22, 51}_2 c -b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ -p_1100 ∨ -b^{22, 51}_1 c -b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ -p_1100 ∨ -b^{22, 51}_0 c in DIMACS: -14048 14049 -14050 -1100 -14051 0 -14048 14049 -14050 -1100 -14052 0 -14048 14049 -14050 -1100 -14053 0 c 0+1 --> 1 c (-b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ -b^{22, 50}_0 ∧ p_1100) -> (-b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ b^{22, 51}_0) c in CNF: c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ -p_1100 ∨ -b^{22, 51}_2 c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ -p_1100 ∨ -b^{22, 51}_1 c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ -p_1100 ∨ b^{22, 51}_0 c in DIMACS: 14048 14049 14050 -1100 -14051 0 14048 14049 14050 -1100 -14052 0 14048 14049 14050 -1100 14053 0 c 1+1 --> 2 c (-b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ b^{22, 50}_0 ∧ p_1100) -> (-b^{22, 51}_2 ∧ b^{22, 51}_1 ∧ -b^{22, 51}_0) c in CNF: c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ -p_1100 ∨ -b^{22, 51}_2 c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ -p_1100 ∨ b^{22, 51}_1 c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ -p_1100 ∨ -b^{22, 51}_0 c in DIMACS: 14048 14049 -14050 -1100 -14051 0 14048 14049 -14050 -1100 14052 0 14048 14049 -14050 -1100 -14053 0 c 2+1 --> break c (-b^{22, 50}_2 ∧ b^{22, 50}_1 ∧ -b^{22, 50}_0 ∧ p_1100) -> break c in CNF: c b^{22, 50}_2 ∨ -b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ -p_1100 ∨ break c in DIMACS: 14048 -14049 14050 -1100 1162 0 c 2-1 --> 1 c (-b^{22, 50}_2 ∧ b^{22, 50}_1 ∧ -b^{22, 50}_0 ∧ -p_1100) -> (-b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ b^{22, 51}_0) c in CNF: c b^{22, 50}_2 ∨ -b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ p_1100 ∨ -b^{22, 51}_2 c b^{22, 50}_2 ∨ -b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ p_1100 ∨ -b^{22, 51}_1 c b^{22, 50}_2 ∨ -b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ p_1100 ∨ b^{22, 51}_0 c in DIMACS: 14048 -14049 14050 1100 -14051 0 14048 -14049 14050 1100 -14052 0 14048 -14049 14050 1100 14053 0 c 1-1 --> 0 c (-b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ b^{22, 50}_0 ∧ -p_1100) -> (-b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ -b^{22, 51}_0) c in CNF: c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ p_1100 ∨ -b^{22, 51}_2 c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ p_1100 ∨ -b^{22, 51}_1 c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ p_1100 ∨ -b^{22, 51}_0 c in DIMACS: 14048 14049 -14050 1100 -14051 0 14048 14049 -14050 1100 -14052 0 14048 14049 -14050 1100 -14053 0 c 0-1 --> -1 c (-b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ -b^{22, 50}_0 ∧ -p_1100) -> ( b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ b^{22, 51}_0) c in CNF: c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ p_1100 ∨ b^{22, 51}_2 c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ p_1100 ∨ -b^{22, 51}_1 c b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ p_1100 ∨ b^{22, 51}_0 c in DIMACS: 14048 14049 14050 1100 14051 0 14048 14049 14050 1100 -14052 0 14048 14049 14050 1100 14053 0 c -1-1 --> -2 c ( b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ b^{22, 50}_0 ∧ -p_1100) -> ( b^{22, 51}_2 ∧ b^{22, 51}_1 ∧ -b^{22, 51}_0) c in CNF: c -b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ p_1100 ∨ b^{22, 51}_2 c -b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ p_1100 ∨ b^{22, 51}_1 c -b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ p_1100 ∨ -b^{22, 51}_0 c in DIMACS: -14048 14049 -14050 1100 14051 0 -14048 14049 -14050 1100 14052 0 -14048 14049 -14050 1100 -14053 0 c -2-1 --> break c ( b^{22, 50}_2 ∧ b^{22, 50}_1 ∧ -b^{22, 50}_0 ∧ -p_1100) -> break c in CNF: c -b^{22, 50}_2 ∨ -b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ p_1100 ∨ break c in DIMACS: -14048 -14049 14050 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 50}_2 ∧ -b^{22, 50}_1 ∧ -b^{22, 50}_0 ∧ true) c in CNF: c -b^{22, 50}_2 ∨ b^{22, 50}_1 ∨ b^{22, 50}_0 ∨ false c in DIMACS: -14048 14049 14050 0 c 3 does not represent an automaton state. c -(-b^{22, 50}_2 ∧ b^{22, 50}_1 ∧ b^{22, 50}_0 ∧ true) c in CNF: c b^{22, 50}_2 ∨ -b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ false c in DIMACS: 14048 -14049 -14050 0 c -3 does not represent an automaton state. c -( b^{22, 50}_2 ∧ b^{22, 50}_1 ∧ b^{22, 50}_0 ∧ true) c in CNF: c -b^{22, 50}_2 ∨ -b^{22, 50}_1 ∨ -b^{22, 50}_0 ∨ false c in DIMACS: -14048 -14049 -14050 0 c i = 51 c -2+1 --> -1 c ( b^{22, 51}_2 ∧ b^{22, 51}_1 ∧ -b^{22, 51}_0 ∧ p_1122) -> ( b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ b^{22, 52}_0) c in CNF: c -b^{22, 51}_2 ∨ -b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ -p_1122 ∨ b^{22, 52}_2 c -b^{22, 51}_2 ∨ -b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ -p_1122 ∨ -b^{22, 52}_1 c -b^{22, 51}_2 ∨ -b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ -p_1122 ∨ b^{22, 52}_0 c in DIMACS: -14051 -14052 14053 -1122 14054 0 -14051 -14052 14053 -1122 -14055 0 -14051 -14052 14053 -1122 14056 0 c -1+1 --> 0 c ( b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ b^{22, 51}_0 ∧ p_1122) -> (-b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ -b^{22, 52}_0) c in CNF: c -b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ -p_1122 ∨ -b^{22, 52}_2 c -b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ -p_1122 ∨ -b^{22, 52}_1 c -b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ -p_1122 ∨ -b^{22, 52}_0 c in DIMACS: -14051 14052 -14053 -1122 -14054 0 -14051 14052 -14053 -1122 -14055 0 -14051 14052 -14053 -1122 -14056 0 c 0+1 --> 1 c (-b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ -b^{22, 51}_0 ∧ p_1122) -> (-b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ b^{22, 52}_0) c in CNF: c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ -p_1122 ∨ -b^{22, 52}_2 c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ -p_1122 ∨ -b^{22, 52}_1 c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ -p_1122 ∨ b^{22, 52}_0 c in DIMACS: 14051 14052 14053 -1122 -14054 0 14051 14052 14053 -1122 -14055 0 14051 14052 14053 -1122 14056 0 c 1+1 --> 2 c (-b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ b^{22, 51}_0 ∧ p_1122) -> (-b^{22, 52}_2 ∧ b^{22, 52}_1 ∧ -b^{22, 52}_0) c in CNF: c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ -p_1122 ∨ -b^{22, 52}_2 c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ -p_1122 ∨ b^{22, 52}_1 c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ -p_1122 ∨ -b^{22, 52}_0 c in DIMACS: 14051 14052 -14053 -1122 -14054 0 14051 14052 -14053 -1122 14055 0 14051 14052 -14053 -1122 -14056 0 c 2+1 --> break c (-b^{22, 51}_2 ∧ b^{22, 51}_1 ∧ -b^{22, 51}_0 ∧ p_1122) -> break c in CNF: c b^{22, 51}_2 ∨ -b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ -p_1122 ∨ break c in DIMACS: 14051 -14052 14053 -1122 1162 0 c 2-1 --> 1 c (-b^{22, 51}_2 ∧ b^{22, 51}_1 ∧ -b^{22, 51}_0 ∧ -p_1122) -> (-b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ b^{22, 52}_0) c in CNF: c b^{22, 51}_2 ∨ -b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ p_1122 ∨ -b^{22, 52}_2 c b^{22, 51}_2 ∨ -b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ p_1122 ∨ -b^{22, 52}_1 c b^{22, 51}_2 ∨ -b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ p_1122 ∨ b^{22, 52}_0 c in DIMACS: 14051 -14052 14053 1122 -14054 0 14051 -14052 14053 1122 -14055 0 14051 -14052 14053 1122 14056 0 c 1-1 --> 0 c (-b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ b^{22, 51}_0 ∧ -p_1122) -> (-b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ -b^{22, 52}_0) c in CNF: c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ p_1122 ∨ -b^{22, 52}_2 c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ p_1122 ∨ -b^{22, 52}_1 c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ p_1122 ∨ -b^{22, 52}_0 c in DIMACS: 14051 14052 -14053 1122 -14054 0 14051 14052 -14053 1122 -14055 0 14051 14052 -14053 1122 -14056 0 c 0-1 --> -1 c (-b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ -b^{22, 51}_0 ∧ -p_1122) -> ( b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ b^{22, 52}_0) c in CNF: c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ p_1122 ∨ b^{22, 52}_2 c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ p_1122 ∨ -b^{22, 52}_1 c b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ p_1122 ∨ b^{22, 52}_0 c in DIMACS: 14051 14052 14053 1122 14054 0 14051 14052 14053 1122 -14055 0 14051 14052 14053 1122 14056 0 c -1-1 --> -2 c ( b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ b^{22, 51}_0 ∧ -p_1122) -> ( b^{22, 52}_2 ∧ b^{22, 52}_1 ∧ -b^{22, 52}_0) c in CNF: c -b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ p_1122 ∨ b^{22, 52}_2 c -b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ p_1122 ∨ b^{22, 52}_1 c -b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ p_1122 ∨ -b^{22, 52}_0 c in DIMACS: -14051 14052 -14053 1122 14054 0 -14051 14052 -14053 1122 14055 0 -14051 14052 -14053 1122 -14056 0 c -2-1 --> break c ( b^{22, 51}_2 ∧ b^{22, 51}_1 ∧ -b^{22, 51}_0 ∧ -p_1122) -> break c in CNF: c -b^{22, 51}_2 ∨ -b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ p_1122 ∨ break c in DIMACS: -14051 -14052 14053 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 51}_2 ∧ -b^{22, 51}_1 ∧ -b^{22, 51}_0 ∧ true) c in CNF: c -b^{22, 51}_2 ∨ b^{22, 51}_1 ∨ b^{22, 51}_0 ∨ false c in DIMACS: -14051 14052 14053 0 c 3 does not represent an automaton state. c -(-b^{22, 51}_2 ∧ b^{22, 51}_1 ∧ b^{22, 51}_0 ∧ true) c in CNF: c b^{22, 51}_2 ∨ -b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ false c in DIMACS: 14051 -14052 -14053 0 c -3 does not represent an automaton state. c -( b^{22, 51}_2 ∧ b^{22, 51}_1 ∧ b^{22, 51}_0 ∧ true) c in CNF: c -b^{22, 51}_2 ∨ -b^{22, 51}_1 ∨ -b^{22, 51}_0 ∨ false c in DIMACS: -14051 -14052 -14053 0 c i = 52 c -2+1 --> -1 c ( b^{22, 52}_2 ∧ b^{22, 52}_1 ∧ -b^{22, 52}_0 ∧ p_1144) -> ( b^{22, 53}_2 ∧ -b^{22, 53}_1 ∧ b^{22, 53}_0) c in CNF: c -b^{22, 52}_2 ∨ -b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ -p_1144 ∨ b^{22, 53}_2 c -b^{22, 52}_2 ∨ -b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ -p_1144 ∨ -b^{22, 53}_1 c -b^{22, 52}_2 ∨ -b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ -p_1144 ∨ b^{22, 53}_0 c in DIMACS: -14054 -14055 14056 -1144 14057 0 -14054 -14055 14056 -1144 -14058 0 -14054 -14055 14056 -1144 14059 0 c -1+1 --> 0 c ( b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ b^{22, 52}_0 ∧ p_1144) -> (-b^{22, 53}_2 ∧ -b^{22, 53}_1 ∧ -b^{22, 53}_0) c in CNF: c -b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ -p_1144 ∨ -b^{22, 53}_2 c -b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ -p_1144 ∨ -b^{22, 53}_1 c -b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ -p_1144 ∨ -b^{22, 53}_0 c in DIMACS: -14054 14055 -14056 -1144 -14057 0 -14054 14055 -14056 -1144 -14058 0 -14054 14055 -14056 -1144 -14059 0 c 0+1 --> 1 c (-b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ -b^{22, 52}_0 ∧ p_1144) -> (-b^{22, 53}_2 ∧ -b^{22, 53}_1 ∧ b^{22, 53}_0) c in CNF: c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ -p_1144 ∨ -b^{22, 53}_2 c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ -p_1144 ∨ -b^{22, 53}_1 c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ -p_1144 ∨ b^{22, 53}_0 c in DIMACS: 14054 14055 14056 -1144 -14057 0 14054 14055 14056 -1144 -14058 0 14054 14055 14056 -1144 14059 0 c 1+1 --> 2 c (-b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ b^{22, 52}_0 ∧ p_1144) -> (-b^{22, 53}_2 ∧ b^{22, 53}_1 ∧ -b^{22, 53}_0) c in CNF: c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ -p_1144 ∨ -b^{22, 53}_2 c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ -p_1144 ∨ b^{22, 53}_1 c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ -p_1144 ∨ -b^{22, 53}_0 c in DIMACS: 14054 14055 -14056 -1144 -14057 0 14054 14055 -14056 -1144 14058 0 14054 14055 -14056 -1144 -14059 0 c 2+1 --> break c (-b^{22, 52}_2 ∧ b^{22, 52}_1 ∧ -b^{22, 52}_0 ∧ p_1144) -> break c in CNF: c b^{22, 52}_2 ∨ -b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ -p_1144 ∨ break c in DIMACS: 14054 -14055 14056 -1144 1162 0 c 2-1 --> 1 c (-b^{22, 52}_2 ∧ b^{22, 52}_1 ∧ -b^{22, 52}_0 ∧ -p_1144) -> (-b^{22, 53}_2 ∧ -b^{22, 53}_1 ∧ b^{22, 53}_0) c in CNF: c b^{22, 52}_2 ∨ -b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ p_1144 ∨ -b^{22, 53}_2 c b^{22, 52}_2 ∨ -b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ p_1144 ∨ -b^{22, 53}_1 c b^{22, 52}_2 ∨ -b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ p_1144 ∨ b^{22, 53}_0 c in DIMACS: 14054 -14055 14056 1144 -14057 0 14054 -14055 14056 1144 -14058 0 14054 -14055 14056 1144 14059 0 c 1-1 --> 0 c (-b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ b^{22, 52}_0 ∧ -p_1144) -> (-b^{22, 53}_2 ∧ -b^{22, 53}_1 ∧ -b^{22, 53}_0) c in CNF: c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ p_1144 ∨ -b^{22, 53}_2 c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ p_1144 ∨ -b^{22, 53}_1 c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ p_1144 ∨ -b^{22, 53}_0 c in DIMACS: 14054 14055 -14056 1144 -14057 0 14054 14055 -14056 1144 -14058 0 14054 14055 -14056 1144 -14059 0 c 0-1 --> -1 c (-b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ -b^{22, 52}_0 ∧ -p_1144) -> ( b^{22, 53}_2 ∧ -b^{22, 53}_1 ∧ b^{22, 53}_0) c in CNF: c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ p_1144 ∨ b^{22, 53}_2 c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ p_1144 ∨ -b^{22, 53}_1 c b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ p_1144 ∨ b^{22, 53}_0 c in DIMACS: 14054 14055 14056 1144 14057 0 14054 14055 14056 1144 -14058 0 14054 14055 14056 1144 14059 0 c -1-1 --> -2 c ( b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ b^{22, 52}_0 ∧ -p_1144) -> ( b^{22, 53}_2 ∧ b^{22, 53}_1 ∧ -b^{22, 53}_0) c in CNF: c -b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ p_1144 ∨ b^{22, 53}_2 c -b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ p_1144 ∨ b^{22, 53}_1 c -b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ p_1144 ∨ -b^{22, 53}_0 c in DIMACS: -14054 14055 -14056 1144 14057 0 -14054 14055 -14056 1144 14058 0 -14054 14055 -14056 1144 -14059 0 c -2-1 --> break c ( b^{22, 52}_2 ∧ b^{22, 52}_1 ∧ -b^{22, 52}_0 ∧ -p_1144) -> break c in CNF: c -b^{22, 52}_2 ∨ -b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ p_1144 ∨ break c in DIMACS: -14054 -14055 14056 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{22, 52}_2 ∧ -b^{22, 52}_1 ∧ -b^{22, 52}_0 ∧ true) c in CNF: c -b^{22, 52}_2 ∨ b^{22, 52}_1 ∨ b^{22, 52}_0 ∨ false c in DIMACS: -14054 14055 14056 0 c 3 does not represent an automaton state. c -(-b^{22, 52}_2 ∧ b^{22, 52}_1 ∧ b^{22, 52}_0 ∧ true) c in CNF: c b^{22, 52}_2 ∨ -b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ false c in DIMACS: 14054 -14055 -14056 0 c -3 does not represent an automaton state. c -( b^{22, 52}_2 ∧ b^{22, 52}_1 ∧ b^{22, 52}_0 ∧ true) c in CNF: c -b^{22, 52}_2 ∨ -b^{22, 52}_1 ∨ -b^{22, 52}_0 ∨ false c in DIMACS: -14054 -14055 -14056 0 c INIT for k = 23 c -b^{23, 1}_2 c -b^{23, 1}_1 c -b^{23, 1}_0 c in DIMACS: -14060 0 -14061 0 -14062 0 c Transitions for k = 23 c i = 1 c -2+1 --> -1 c ( b^{23, 1}_2 ∧ b^{23, 1}_1 ∧ -b^{23, 1}_0 ∧ p_23) -> ( b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ b^{23, 2}_0) c in CNF: c -b^{23, 1}_2 ∨ -b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ -p_23 ∨ b^{23, 2}_2 c -b^{23, 1}_2 ∨ -b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ -p_23 ∨ -b^{23, 2}_1 c -b^{23, 1}_2 ∨ -b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ -p_23 ∨ b^{23, 2}_0 c in DIMACS: -14060 -14061 14062 -23 14063 0 -14060 -14061 14062 -23 -14064 0 -14060 -14061 14062 -23 14065 0 c -1+1 --> 0 c ( b^{23, 1}_2 ∧ -b^{23, 1}_1 ∧ b^{23, 1}_0 ∧ p_23) -> (-b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ -b^{23, 2}_0) c in CNF: c -b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ -p_23 ∨ -b^{23, 2}_2 c -b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ -p_23 ∨ -b^{23, 2}_1 c -b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ -p_23 ∨ -b^{23, 2}_0 c in DIMACS: -14060 14061 -14062 -23 -14063 0 -14060 14061 -14062 -23 -14064 0 -14060 14061 -14062 -23 -14065 0 c 0+1 --> 1 c (-b^{23, 1}_2 ∧ -b^{23, 1}_1 ∧ -b^{23, 1}_0 ∧ p_23) -> (-b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ b^{23, 2}_0) c in CNF: c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ -p_23 ∨ -b^{23, 2}_2 c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ -p_23 ∨ -b^{23, 2}_1 c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ -p_23 ∨ b^{23, 2}_0 c in DIMACS: 14060 14061 14062 -23 -14063 0 14060 14061 14062 -23 -14064 0 14060 14061 14062 -23 14065 0 c 1+1 --> 2 c (-b^{23, 1}_2 ∧ -b^{23, 1}_1 ∧ b^{23, 1}_0 ∧ p_23) -> (-b^{23, 2}_2 ∧ b^{23, 2}_1 ∧ -b^{23, 2}_0) c in CNF: c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ -p_23 ∨ -b^{23, 2}_2 c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ -p_23 ∨ b^{23, 2}_1 c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ -p_23 ∨ -b^{23, 2}_0 c in DIMACS: 14060 14061 -14062 -23 -14063 0 14060 14061 -14062 -23 14064 0 14060 14061 -14062 -23 -14065 0 c 2+1 --> break c (-b^{23, 1}_2 ∧ b^{23, 1}_1 ∧ -b^{23, 1}_0 ∧ p_23) -> break c in CNF: c b^{23, 1}_2 ∨ -b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ -p_23 ∨ break c in DIMACS: 14060 -14061 14062 -23 1162 0 c 2-1 --> 1 c (-b^{23, 1}_2 ∧ b^{23, 1}_1 ∧ -b^{23, 1}_0 ∧ -p_23) -> (-b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ b^{23, 2}_0) c in CNF: c b^{23, 1}_2 ∨ -b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ p_23 ∨ -b^{23, 2}_2 c b^{23, 1}_2 ∨ -b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ p_23 ∨ -b^{23, 2}_1 c b^{23, 1}_2 ∨ -b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ p_23 ∨ b^{23, 2}_0 c in DIMACS: 14060 -14061 14062 23 -14063 0 14060 -14061 14062 23 -14064 0 14060 -14061 14062 23 14065 0 c 1-1 --> 0 c (-b^{23, 1}_2 ∧ -b^{23, 1}_1 ∧ b^{23, 1}_0 ∧ -p_23) -> (-b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ -b^{23, 2}_0) c in CNF: c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ p_23 ∨ -b^{23, 2}_2 c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ p_23 ∨ -b^{23, 2}_1 c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ p_23 ∨ -b^{23, 2}_0 c in DIMACS: 14060 14061 -14062 23 -14063 0 14060 14061 -14062 23 -14064 0 14060 14061 -14062 23 -14065 0 c 0-1 --> -1 c (-b^{23, 1}_2 ∧ -b^{23, 1}_1 ∧ -b^{23, 1}_0 ∧ -p_23) -> ( b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ b^{23, 2}_0) c in CNF: c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ p_23 ∨ b^{23, 2}_2 c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ p_23 ∨ -b^{23, 2}_1 c b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ p_23 ∨ b^{23, 2}_0 c in DIMACS: 14060 14061 14062 23 14063 0 14060 14061 14062 23 -14064 0 14060 14061 14062 23 14065 0 c -1-1 --> -2 c ( b^{23, 1}_2 ∧ -b^{23, 1}_1 ∧ b^{23, 1}_0 ∧ -p_23) -> ( b^{23, 2}_2 ∧ b^{23, 2}_1 ∧ -b^{23, 2}_0) c in CNF: c -b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ p_23 ∨ b^{23, 2}_2 c -b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ p_23 ∨ b^{23, 2}_1 c -b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ p_23 ∨ -b^{23, 2}_0 c in DIMACS: -14060 14061 -14062 23 14063 0 -14060 14061 -14062 23 14064 0 -14060 14061 -14062 23 -14065 0 c -2-1 --> break c ( b^{23, 1}_2 ∧ b^{23, 1}_1 ∧ -b^{23, 1}_0 ∧ -p_23) -> break c in CNF: c -b^{23, 1}_2 ∨ -b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ p_23 ∨ break c in DIMACS: -14060 -14061 14062 23 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 1}_2 ∧ -b^{23, 1}_1 ∧ -b^{23, 1}_0 ∧ true) c in CNF: c -b^{23, 1}_2 ∨ b^{23, 1}_1 ∨ b^{23, 1}_0 ∨ false c in DIMACS: -14060 14061 14062 0 c 3 does not represent an automaton state. c -(-b^{23, 1}_2 ∧ b^{23, 1}_1 ∧ b^{23, 1}_0 ∧ true) c in CNF: c b^{23, 1}_2 ∨ -b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ false c in DIMACS: 14060 -14061 -14062 0 c -3 does not represent an automaton state. c -( b^{23, 1}_2 ∧ b^{23, 1}_1 ∧ b^{23, 1}_0 ∧ true) c in CNF: c -b^{23, 1}_2 ∨ -b^{23, 1}_1 ∨ -b^{23, 1}_0 ∨ false c in DIMACS: -14060 -14061 -14062 0 c i = 2 c -2+1 --> -1 c ( b^{23, 2}_2 ∧ b^{23, 2}_1 ∧ -b^{23, 2}_0 ∧ p_46) -> ( b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ b^{23, 3}_0) c in CNF: c -b^{23, 2}_2 ∨ -b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ -p_46 ∨ b^{23, 3}_2 c -b^{23, 2}_2 ∨ -b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ -p_46 ∨ -b^{23, 3}_1 c -b^{23, 2}_2 ∨ -b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ -p_46 ∨ b^{23, 3}_0 c in DIMACS: -14063 -14064 14065 -46 14066 0 -14063 -14064 14065 -46 -14067 0 -14063 -14064 14065 -46 14068 0 c -1+1 --> 0 c ( b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ b^{23, 2}_0 ∧ p_46) -> (-b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ -b^{23, 3}_0) c in CNF: c -b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ -p_46 ∨ -b^{23, 3}_2 c -b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ -p_46 ∨ -b^{23, 3}_1 c -b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ -p_46 ∨ -b^{23, 3}_0 c in DIMACS: -14063 14064 -14065 -46 -14066 0 -14063 14064 -14065 -46 -14067 0 -14063 14064 -14065 -46 -14068 0 c 0+1 --> 1 c (-b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ -b^{23, 2}_0 ∧ p_46) -> (-b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ b^{23, 3}_0) c in CNF: c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ -p_46 ∨ -b^{23, 3}_2 c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ -p_46 ∨ -b^{23, 3}_1 c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ -p_46 ∨ b^{23, 3}_0 c in DIMACS: 14063 14064 14065 -46 -14066 0 14063 14064 14065 -46 -14067 0 14063 14064 14065 -46 14068 0 c 1+1 --> 2 c (-b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ b^{23, 2}_0 ∧ p_46) -> (-b^{23, 3}_2 ∧ b^{23, 3}_1 ∧ -b^{23, 3}_0) c in CNF: c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ -p_46 ∨ -b^{23, 3}_2 c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ -p_46 ∨ b^{23, 3}_1 c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ -p_46 ∨ -b^{23, 3}_0 c in DIMACS: 14063 14064 -14065 -46 -14066 0 14063 14064 -14065 -46 14067 0 14063 14064 -14065 -46 -14068 0 c 2+1 --> break c (-b^{23, 2}_2 ∧ b^{23, 2}_1 ∧ -b^{23, 2}_0 ∧ p_46) -> break c in CNF: c b^{23, 2}_2 ∨ -b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ -p_46 ∨ break c in DIMACS: 14063 -14064 14065 -46 1162 0 c 2-1 --> 1 c (-b^{23, 2}_2 ∧ b^{23, 2}_1 ∧ -b^{23, 2}_0 ∧ -p_46) -> (-b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ b^{23, 3}_0) c in CNF: c b^{23, 2}_2 ∨ -b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ p_46 ∨ -b^{23, 3}_2 c b^{23, 2}_2 ∨ -b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ p_46 ∨ -b^{23, 3}_1 c b^{23, 2}_2 ∨ -b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ p_46 ∨ b^{23, 3}_0 c in DIMACS: 14063 -14064 14065 46 -14066 0 14063 -14064 14065 46 -14067 0 14063 -14064 14065 46 14068 0 c 1-1 --> 0 c (-b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ b^{23, 2}_0 ∧ -p_46) -> (-b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ -b^{23, 3}_0) c in CNF: c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ p_46 ∨ -b^{23, 3}_2 c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ p_46 ∨ -b^{23, 3}_1 c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ p_46 ∨ -b^{23, 3}_0 c in DIMACS: 14063 14064 -14065 46 -14066 0 14063 14064 -14065 46 -14067 0 14063 14064 -14065 46 -14068 0 c 0-1 --> -1 c (-b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ -b^{23, 2}_0 ∧ -p_46) -> ( b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ b^{23, 3}_0) c in CNF: c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ p_46 ∨ b^{23, 3}_2 c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ p_46 ∨ -b^{23, 3}_1 c b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ p_46 ∨ b^{23, 3}_0 c in DIMACS: 14063 14064 14065 46 14066 0 14063 14064 14065 46 -14067 0 14063 14064 14065 46 14068 0 c -1-1 --> -2 c ( b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ b^{23, 2}_0 ∧ -p_46) -> ( b^{23, 3}_2 ∧ b^{23, 3}_1 ∧ -b^{23, 3}_0) c in CNF: c -b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ p_46 ∨ b^{23, 3}_2 c -b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ p_46 ∨ b^{23, 3}_1 c -b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ p_46 ∨ -b^{23, 3}_0 c in DIMACS: -14063 14064 -14065 46 14066 0 -14063 14064 -14065 46 14067 0 -14063 14064 -14065 46 -14068 0 c -2-1 --> break c ( b^{23, 2}_2 ∧ b^{23, 2}_1 ∧ -b^{23, 2}_0 ∧ -p_46) -> break c in CNF: c -b^{23, 2}_2 ∨ -b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ p_46 ∨ break c in DIMACS: -14063 -14064 14065 46 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 2}_2 ∧ -b^{23, 2}_1 ∧ -b^{23, 2}_0 ∧ true) c in CNF: c -b^{23, 2}_2 ∨ b^{23, 2}_1 ∨ b^{23, 2}_0 ∨ false c in DIMACS: -14063 14064 14065 0 c 3 does not represent an automaton state. c -(-b^{23, 2}_2 ∧ b^{23, 2}_1 ∧ b^{23, 2}_0 ∧ true) c in CNF: c b^{23, 2}_2 ∨ -b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ false c in DIMACS: 14063 -14064 -14065 0 c -3 does not represent an automaton state. c -( b^{23, 2}_2 ∧ b^{23, 2}_1 ∧ b^{23, 2}_0 ∧ true) c in CNF: c -b^{23, 2}_2 ∨ -b^{23, 2}_1 ∨ -b^{23, 2}_0 ∨ false c in DIMACS: -14063 -14064 -14065 0 c i = 3 c -2+1 --> -1 c ( b^{23, 3}_2 ∧ b^{23, 3}_1 ∧ -b^{23, 3}_0 ∧ p_69) -> ( b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ b^{23, 4}_0) c in CNF: c -b^{23, 3}_2 ∨ -b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ -p_69 ∨ b^{23, 4}_2 c -b^{23, 3}_2 ∨ -b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ -p_69 ∨ -b^{23, 4}_1 c -b^{23, 3}_2 ∨ -b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ -p_69 ∨ b^{23, 4}_0 c in DIMACS: -14066 -14067 14068 -69 14069 0 -14066 -14067 14068 -69 -14070 0 -14066 -14067 14068 -69 14071 0 c -1+1 --> 0 c ( b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ b^{23, 3}_0 ∧ p_69) -> (-b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ -b^{23, 4}_0) c in CNF: c -b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ -p_69 ∨ -b^{23, 4}_2 c -b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ -p_69 ∨ -b^{23, 4}_1 c -b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ -p_69 ∨ -b^{23, 4}_0 c in DIMACS: -14066 14067 -14068 -69 -14069 0 -14066 14067 -14068 -69 -14070 0 -14066 14067 -14068 -69 -14071 0 c 0+1 --> 1 c (-b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ -b^{23, 3}_0 ∧ p_69) -> (-b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ b^{23, 4}_0) c in CNF: c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ -p_69 ∨ -b^{23, 4}_2 c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ -p_69 ∨ -b^{23, 4}_1 c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ -p_69 ∨ b^{23, 4}_0 c in DIMACS: 14066 14067 14068 -69 -14069 0 14066 14067 14068 -69 -14070 0 14066 14067 14068 -69 14071 0 c 1+1 --> 2 c (-b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ b^{23, 3}_0 ∧ p_69) -> (-b^{23, 4}_2 ∧ b^{23, 4}_1 ∧ -b^{23, 4}_0) c in CNF: c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ -p_69 ∨ -b^{23, 4}_2 c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ -p_69 ∨ b^{23, 4}_1 c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ -p_69 ∨ -b^{23, 4}_0 c in DIMACS: 14066 14067 -14068 -69 -14069 0 14066 14067 -14068 -69 14070 0 14066 14067 -14068 -69 -14071 0 c 2+1 --> break c (-b^{23, 3}_2 ∧ b^{23, 3}_1 ∧ -b^{23, 3}_0 ∧ p_69) -> break c in CNF: c b^{23, 3}_2 ∨ -b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ -p_69 ∨ break c in DIMACS: 14066 -14067 14068 -69 1162 0 c 2-1 --> 1 c (-b^{23, 3}_2 ∧ b^{23, 3}_1 ∧ -b^{23, 3}_0 ∧ -p_69) -> (-b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ b^{23, 4}_0) c in CNF: c b^{23, 3}_2 ∨ -b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ p_69 ∨ -b^{23, 4}_2 c b^{23, 3}_2 ∨ -b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ p_69 ∨ -b^{23, 4}_1 c b^{23, 3}_2 ∨ -b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ p_69 ∨ b^{23, 4}_0 c in DIMACS: 14066 -14067 14068 69 -14069 0 14066 -14067 14068 69 -14070 0 14066 -14067 14068 69 14071 0 c 1-1 --> 0 c (-b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ b^{23, 3}_0 ∧ -p_69) -> (-b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ -b^{23, 4}_0) c in CNF: c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ p_69 ∨ -b^{23, 4}_2 c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ p_69 ∨ -b^{23, 4}_1 c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ p_69 ∨ -b^{23, 4}_0 c in DIMACS: 14066 14067 -14068 69 -14069 0 14066 14067 -14068 69 -14070 0 14066 14067 -14068 69 -14071 0 c 0-1 --> -1 c (-b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ -b^{23, 3}_0 ∧ -p_69) -> ( b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ b^{23, 4}_0) c in CNF: c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ p_69 ∨ b^{23, 4}_2 c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ p_69 ∨ -b^{23, 4}_1 c b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ p_69 ∨ b^{23, 4}_0 c in DIMACS: 14066 14067 14068 69 14069 0 14066 14067 14068 69 -14070 0 14066 14067 14068 69 14071 0 c -1-1 --> -2 c ( b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ b^{23, 3}_0 ∧ -p_69) -> ( b^{23, 4}_2 ∧ b^{23, 4}_1 ∧ -b^{23, 4}_0) c in CNF: c -b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ p_69 ∨ b^{23, 4}_2 c -b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ p_69 ∨ b^{23, 4}_1 c -b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ p_69 ∨ -b^{23, 4}_0 c in DIMACS: -14066 14067 -14068 69 14069 0 -14066 14067 -14068 69 14070 0 -14066 14067 -14068 69 -14071 0 c -2-1 --> break c ( b^{23, 3}_2 ∧ b^{23, 3}_1 ∧ -b^{23, 3}_0 ∧ -p_69) -> break c in CNF: c -b^{23, 3}_2 ∨ -b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ p_69 ∨ break c in DIMACS: -14066 -14067 14068 69 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 3}_2 ∧ -b^{23, 3}_1 ∧ -b^{23, 3}_0 ∧ true) c in CNF: c -b^{23, 3}_2 ∨ b^{23, 3}_1 ∨ b^{23, 3}_0 ∨ false c in DIMACS: -14066 14067 14068 0 c 3 does not represent an automaton state. c -(-b^{23, 3}_2 ∧ b^{23, 3}_1 ∧ b^{23, 3}_0 ∧ true) c in CNF: c b^{23, 3}_2 ∨ -b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ false c in DIMACS: 14066 -14067 -14068 0 c -3 does not represent an automaton state. c -( b^{23, 3}_2 ∧ b^{23, 3}_1 ∧ b^{23, 3}_0 ∧ true) c in CNF: c -b^{23, 3}_2 ∨ -b^{23, 3}_1 ∨ -b^{23, 3}_0 ∨ false c in DIMACS: -14066 -14067 -14068 0 c i = 4 c -2+1 --> -1 c ( b^{23, 4}_2 ∧ b^{23, 4}_1 ∧ -b^{23, 4}_0 ∧ p_92) -> ( b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ b^{23, 5}_0) c in CNF: c -b^{23, 4}_2 ∨ -b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ -p_92 ∨ b^{23, 5}_2 c -b^{23, 4}_2 ∨ -b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ -p_92 ∨ -b^{23, 5}_1 c -b^{23, 4}_2 ∨ -b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ -p_92 ∨ b^{23, 5}_0 c in DIMACS: -14069 -14070 14071 -92 14072 0 -14069 -14070 14071 -92 -14073 0 -14069 -14070 14071 -92 14074 0 c -1+1 --> 0 c ( b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ b^{23, 4}_0 ∧ p_92) -> (-b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ -b^{23, 5}_0) c in CNF: c -b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ -p_92 ∨ -b^{23, 5}_2 c -b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ -p_92 ∨ -b^{23, 5}_1 c -b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ -p_92 ∨ -b^{23, 5}_0 c in DIMACS: -14069 14070 -14071 -92 -14072 0 -14069 14070 -14071 -92 -14073 0 -14069 14070 -14071 -92 -14074 0 c 0+1 --> 1 c (-b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ -b^{23, 4}_0 ∧ p_92) -> (-b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ b^{23, 5}_0) c in CNF: c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ -p_92 ∨ -b^{23, 5}_2 c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ -p_92 ∨ -b^{23, 5}_1 c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ -p_92 ∨ b^{23, 5}_0 c in DIMACS: 14069 14070 14071 -92 -14072 0 14069 14070 14071 -92 -14073 0 14069 14070 14071 -92 14074 0 c 1+1 --> 2 c (-b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ b^{23, 4}_0 ∧ p_92) -> (-b^{23, 5}_2 ∧ b^{23, 5}_1 ∧ -b^{23, 5}_0) c in CNF: c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ -p_92 ∨ -b^{23, 5}_2 c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ -p_92 ∨ b^{23, 5}_1 c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ -p_92 ∨ -b^{23, 5}_0 c in DIMACS: 14069 14070 -14071 -92 -14072 0 14069 14070 -14071 -92 14073 0 14069 14070 -14071 -92 -14074 0 c 2+1 --> break c (-b^{23, 4}_2 ∧ b^{23, 4}_1 ∧ -b^{23, 4}_0 ∧ p_92) -> break c in CNF: c b^{23, 4}_2 ∨ -b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ -p_92 ∨ break c in DIMACS: 14069 -14070 14071 -92 1162 0 c 2-1 --> 1 c (-b^{23, 4}_2 ∧ b^{23, 4}_1 ∧ -b^{23, 4}_0 ∧ -p_92) -> (-b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ b^{23, 5}_0) c in CNF: c b^{23, 4}_2 ∨ -b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ p_92 ∨ -b^{23, 5}_2 c b^{23, 4}_2 ∨ -b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ p_92 ∨ -b^{23, 5}_1 c b^{23, 4}_2 ∨ -b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ p_92 ∨ b^{23, 5}_0 c in DIMACS: 14069 -14070 14071 92 -14072 0 14069 -14070 14071 92 -14073 0 14069 -14070 14071 92 14074 0 c 1-1 --> 0 c (-b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ b^{23, 4}_0 ∧ -p_92) -> (-b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ -b^{23, 5}_0) c in CNF: c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ p_92 ∨ -b^{23, 5}_2 c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ p_92 ∨ -b^{23, 5}_1 c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ p_92 ∨ -b^{23, 5}_0 c in DIMACS: 14069 14070 -14071 92 -14072 0 14069 14070 -14071 92 -14073 0 14069 14070 -14071 92 -14074 0 c 0-1 --> -1 c (-b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ -b^{23, 4}_0 ∧ -p_92) -> ( b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ b^{23, 5}_0) c in CNF: c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ p_92 ∨ b^{23, 5}_2 c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ p_92 ∨ -b^{23, 5}_1 c b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ p_92 ∨ b^{23, 5}_0 c in DIMACS: 14069 14070 14071 92 14072 0 14069 14070 14071 92 -14073 0 14069 14070 14071 92 14074 0 c -1-1 --> -2 c ( b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ b^{23, 4}_0 ∧ -p_92) -> ( b^{23, 5}_2 ∧ b^{23, 5}_1 ∧ -b^{23, 5}_0) c in CNF: c -b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ p_92 ∨ b^{23, 5}_2 c -b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ p_92 ∨ b^{23, 5}_1 c -b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ p_92 ∨ -b^{23, 5}_0 c in DIMACS: -14069 14070 -14071 92 14072 0 -14069 14070 -14071 92 14073 0 -14069 14070 -14071 92 -14074 0 c -2-1 --> break c ( b^{23, 4}_2 ∧ b^{23, 4}_1 ∧ -b^{23, 4}_0 ∧ -p_92) -> break c in CNF: c -b^{23, 4}_2 ∨ -b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ p_92 ∨ break c in DIMACS: -14069 -14070 14071 92 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 4}_2 ∧ -b^{23, 4}_1 ∧ -b^{23, 4}_0 ∧ true) c in CNF: c -b^{23, 4}_2 ∨ b^{23, 4}_1 ∨ b^{23, 4}_0 ∨ false c in DIMACS: -14069 14070 14071 0 c 3 does not represent an automaton state. c -(-b^{23, 4}_2 ∧ b^{23, 4}_1 ∧ b^{23, 4}_0 ∧ true) c in CNF: c b^{23, 4}_2 ∨ -b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ false c in DIMACS: 14069 -14070 -14071 0 c -3 does not represent an automaton state. c -( b^{23, 4}_2 ∧ b^{23, 4}_1 ∧ b^{23, 4}_0 ∧ true) c in CNF: c -b^{23, 4}_2 ∨ -b^{23, 4}_1 ∨ -b^{23, 4}_0 ∨ false c in DIMACS: -14069 -14070 -14071 0 c i = 5 c -2+1 --> -1 c ( b^{23, 5}_2 ∧ b^{23, 5}_1 ∧ -b^{23, 5}_0 ∧ p_115) -> ( b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ b^{23, 6}_0) c in CNF: c -b^{23, 5}_2 ∨ -b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ -p_115 ∨ b^{23, 6}_2 c -b^{23, 5}_2 ∨ -b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ -p_115 ∨ -b^{23, 6}_1 c -b^{23, 5}_2 ∨ -b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ -p_115 ∨ b^{23, 6}_0 c in DIMACS: -14072 -14073 14074 -115 14075 0 -14072 -14073 14074 -115 -14076 0 -14072 -14073 14074 -115 14077 0 c -1+1 --> 0 c ( b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ b^{23, 5}_0 ∧ p_115) -> (-b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ -b^{23, 6}_0) c in CNF: c -b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ -p_115 ∨ -b^{23, 6}_2 c -b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ -p_115 ∨ -b^{23, 6}_1 c -b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ -p_115 ∨ -b^{23, 6}_0 c in DIMACS: -14072 14073 -14074 -115 -14075 0 -14072 14073 -14074 -115 -14076 0 -14072 14073 -14074 -115 -14077 0 c 0+1 --> 1 c (-b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ -b^{23, 5}_0 ∧ p_115) -> (-b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ b^{23, 6}_0) c in CNF: c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ -p_115 ∨ -b^{23, 6}_2 c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ -p_115 ∨ -b^{23, 6}_1 c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ -p_115 ∨ b^{23, 6}_0 c in DIMACS: 14072 14073 14074 -115 -14075 0 14072 14073 14074 -115 -14076 0 14072 14073 14074 -115 14077 0 c 1+1 --> 2 c (-b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ b^{23, 5}_0 ∧ p_115) -> (-b^{23, 6}_2 ∧ b^{23, 6}_1 ∧ -b^{23, 6}_0) c in CNF: c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ -p_115 ∨ -b^{23, 6}_2 c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ -p_115 ∨ b^{23, 6}_1 c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ -p_115 ∨ -b^{23, 6}_0 c in DIMACS: 14072 14073 -14074 -115 -14075 0 14072 14073 -14074 -115 14076 0 14072 14073 -14074 -115 -14077 0 c 2+1 --> break c (-b^{23, 5}_2 ∧ b^{23, 5}_1 ∧ -b^{23, 5}_0 ∧ p_115) -> break c in CNF: c b^{23, 5}_2 ∨ -b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ -p_115 ∨ break c in DIMACS: 14072 -14073 14074 -115 1162 0 c 2-1 --> 1 c (-b^{23, 5}_2 ∧ b^{23, 5}_1 ∧ -b^{23, 5}_0 ∧ -p_115) -> (-b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ b^{23, 6}_0) c in CNF: c b^{23, 5}_2 ∨ -b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ p_115 ∨ -b^{23, 6}_2 c b^{23, 5}_2 ∨ -b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ p_115 ∨ -b^{23, 6}_1 c b^{23, 5}_2 ∨ -b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ p_115 ∨ b^{23, 6}_0 c in DIMACS: 14072 -14073 14074 115 -14075 0 14072 -14073 14074 115 -14076 0 14072 -14073 14074 115 14077 0 c 1-1 --> 0 c (-b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ b^{23, 5}_0 ∧ -p_115) -> (-b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ -b^{23, 6}_0) c in CNF: c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ p_115 ∨ -b^{23, 6}_2 c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ p_115 ∨ -b^{23, 6}_1 c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ p_115 ∨ -b^{23, 6}_0 c in DIMACS: 14072 14073 -14074 115 -14075 0 14072 14073 -14074 115 -14076 0 14072 14073 -14074 115 -14077 0 c 0-1 --> -1 c (-b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ -b^{23, 5}_0 ∧ -p_115) -> ( b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ b^{23, 6}_0) c in CNF: c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ p_115 ∨ b^{23, 6}_2 c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ p_115 ∨ -b^{23, 6}_1 c b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ p_115 ∨ b^{23, 6}_0 c in DIMACS: 14072 14073 14074 115 14075 0 14072 14073 14074 115 -14076 0 14072 14073 14074 115 14077 0 c -1-1 --> -2 c ( b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ b^{23, 5}_0 ∧ -p_115) -> ( b^{23, 6}_2 ∧ b^{23, 6}_1 ∧ -b^{23, 6}_0) c in CNF: c -b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ p_115 ∨ b^{23, 6}_2 c -b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ p_115 ∨ b^{23, 6}_1 c -b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ p_115 ∨ -b^{23, 6}_0 c in DIMACS: -14072 14073 -14074 115 14075 0 -14072 14073 -14074 115 14076 0 -14072 14073 -14074 115 -14077 0 c -2-1 --> break c ( b^{23, 5}_2 ∧ b^{23, 5}_1 ∧ -b^{23, 5}_0 ∧ -p_115) -> break c in CNF: c -b^{23, 5}_2 ∨ -b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ p_115 ∨ break c in DIMACS: -14072 -14073 14074 115 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 5}_2 ∧ -b^{23, 5}_1 ∧ -b^{23, 5}_0 ∧ true) c in CNF: c -b^{23, 5}_2 ∨ b^{23, 5}_1 ∨ b^{23, 5}_0 ∨ false c in DIMACS: -14072 14073 14074 0 c 3 does not represent an automaton state. c -(-b^{23, 5}_2 ∧ b^{23, 5}_1 ∧ b^{23, 5}_0 ∧ true) c in CNF: c b^{23, 5}_2 ∨ -b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ false c in DIMACS: 14072 -14073 -14074 0 c -3 does not represent an automaton state. c -( b^{23, 5}_2 ∧ b^{23, 5}_1 ∧ b^{23, 5}_0 ∧ true) c in CNF: c -b^{23, 5}_2 ∨ -b^{23, 5}_1 ∨ -b^{23, 5}_0 ∨ false c in DIMACS: -14072 -14073 -14074 0 c i = 6 c -2+1 --> -1 c ( b^{23, 6}_2 ∧ b^{23, 6}_1 ∧ -b^{23, 6}_0 ∧ p_138) -> ( b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ b^{23, 7}_0) c in CNF: c -b^{23, 6}_2 ∨ -b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ -p_138 ∨ b^{23, 7}_2 c -b^{23, 6}_2 ∨ -b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ -p_138 ∨ -b^{23, 7}_1 c -b^{23, 6}_2 ∨ -b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ -p_138 ∨ b^{23, 7}_0 c in DIMACS: -14075 -14076 14077 -138 14078 0 -14075 -14076 14077 -138 -14079 0 -14075 -14076 14077 -138 14080 0 c -1+1 --> 0 c ( b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ b^{23, 6}_0 ∧ p_138) -> (-b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ -b^{23, 7}_0) c in CNF: c -b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ -p_138 ∨ -b^{23, 7}_2 c -b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ -p_138 ∨ -b^{23, 7}_1 c -b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ -p_138 ∨ -b^{23, 7}_0 c in DIMACS: -14075 14076 -14077 -138 -14078 0 -14075 14076 -14077 -138 -14079 0 -14075 14076 -14077 -138 -14080 0 c 0+1 --> 1 c (-b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ -b^{23, 6}_0 ∧ p_138) -> (-b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ b^{23, 7}_0) c in CNF: c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ -p_138 ∨ -b^{23, 7}_2 c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ -p_138 ∨ -b^{23, 7}_1 c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ -p_138 ∨ b^{23, 7}_0 c in DIMACS: 14075 14076 14077 -138 -14078 0 14075 14076 14077 -138 -14079 0 14075 14076 14077 -138 14080 0 c 1+1 --> 2 c (-b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ b^{23, 6}_0 ∧ p_138) -> (-b^{23, 7}_2 ∧ b^{23, 7}_1 ∧ -b^{23, 7}_0) c in CNF: c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ -p_138 ∨ -b^{23, 7}_2 c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ -p_138 ∨ b^{23, 7}_1 c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ -p_138 ∨ -b^{23, 7}_0 c in DIMACS: 14075 14076 -14077 -138 -14078 0 14075 14076 -14077 -138 14079 0 14075 14076 -14077 -138 -14080 0 c 2+1 --> break c (-b^{23, 6}_2 ∧ b^{23, 6}_1 ∧ -b^{23, 6}_0 ∧ p_138) -> break c in CNF: c b^{23, 6}_2 ∨ -b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ -p_138 ∨ break c in DIMACS: 14075 -14076 14077 -138 1162 0 c 2-1 --> 1 c (-b^{23, 6}_2 ∧ b^{23, 6}_1 ∧ -b^{23, 6}_0 ∧ -p_138) -> (-b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ b^{23, 7}_0) c in CNF: c b^{23, 6}_2 ∨ -b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ p_138 ∨ -b^{23, 7}_2 c b^{23, 6}_2 ∨ -b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ p_138 ∨ -b^{23, 7}_1 c b^{23, 6}_2 ∨ -b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ p_138 ∨ b^{23, 7}_0 c in DIMACS: 14075 -14076 14077 138 -14078 0 14075 -14076 14077 138 -14079 0 14075 -14076 14077 138 14080 0 c 1-1 --> 0 c (-b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ b^{23, 6}_0 ∧ -p_138) -> (-b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ -b^{23, 7}_0) c in CNF: c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ p_138 ∨ -b^{23, 7}_2 c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ p_138 ∨ -b^{23, 7}_1 c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ p_138 ∨ -b^{23, 7}_0 c in DIMACS: 14075 14076 -14077 138 -14078 0 14075 14076 -14077 138 -14079 0 14075 14076 -14077 138 -14080 0 c 0-1 --> -1 c (-b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ -b^{23, 6}_0 ∧ -p_138) -> ( b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ b^{23, 7}_0) c in CNF: c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ p_138 ∨ b^{23, 7}_2 c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ p_138 ∨ -b^{23, 7}_1 c b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ p_138 ∨ b^{23, 7}_0 c in DIMACS: 14075 14076 14077 138 14078 0 14075 14076 14077 138 -14079 0 14075 14076 14077 138 14080 0 c -1-1 --> -2 c ( b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ b^{23, 6}_0 ∧ -p_138) -> ( b^{23, 7}_2 ∧ b^{23, 7}_1 ∧ -b^{23, 7}_0) c in CNF: c -b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ p_138 ∨ b^{23, 7}_2 c -b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ p_138 ∨ b^{23, 7}_1 c -b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ p_138 ∨ -b^{23, 7}_0 c in DIMACS: -14075 14076 -14077 138 14078 0 -14075 14076 -14077 138 14079 0 -14075 14076 -14077 138 -14080 0 c -2-1 --> break c ( b^{23, 6}_2 ∧ b^{23, 6}_1 ∧ -b^{23, 6}_0 ∧ -p_138) -> break c in CNF: c -b^{23, 6}_2 ∨ -b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ p_138 ∨ break c in DIMACS: -14075 -14076 14077 138 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 6}_2 ∧ -b^{23, 6}_1 ∧ -b^{23, 6}_0 ∧ true) c in CNF: c -b^{23, 6}_2 ∨ b^{23, 6}_1 ∨ b^{23, 6}_0 ∨ false c in DIMACS: -14075 14076 14077 0 c 3 does not represent an automaton state. c -(-b^{23, 6}_2 ∧ b^{23, 6}_1 ∧ b^{23, 6}_0 ∧ true) c in CNF: c b^{23, 6}_2 ∨ -b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ false c in DIMACS: 14075 -14076 -14077 0 c -3 does not represent an automaton state. c -( b^{23, 6}_2 ∧ b^{23, 6}_1 ∧ b^{23, 6}_0 ∧ true) c in CNF: c -b^{23, 6}_2 ∨ -b^{23, 6}_1 ∨ -b^{23, 6}_0 ∨ false c in DIMACS: -14075 -14076 -14077 0 c i = 7 c -2+1 --> -1 c ( b^{23, 7}_2 ∧ b^{23, 7}_1 ∧ -b^{23, 7}_0 ∧ p_161) -> ( b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ b^{23, 8}_0) c in CNF: c -b^{23, 7}_2 ∨ -b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ -p_161 ∨ b^{23, 8}_2 c -b^{23, 7}_2 ∨ -b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ -p_161 ∨ -b^{23, 8}_1 c -b^{23, 7}_2 ∨ -b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ -p_161 ∨ b^{23, 8}_0 c in DIMACS: -14078 -14079 14080 -161 14081 0 -14078 -14079 14080 -161 -14082 0 -14078 -14079 14080 -161 14083 0 c -1+1 --> 0 c ( b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ b^{23, 7}_0 ∧ p_161) -> (-b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ -b^{23, 8}_0) c in CNF: c -b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ -p_161 ∨ -b^{23, 8}_2 c -b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ -p_161 ∨ -b^{23, 8}_1 c -b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ -p_161 ∨ -b^{23, 8}_0 c in DIMACS: -14078 14079 -14080 -161 -14081 0 -14078 14079 -14080 -161 -14082 0 -14078 14079 -14080 -161 -14083 0 c 0+1 --> 1 c (-b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ -b^{23, 7}_0 ∧ p_161) -> (-b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ b^{23, 8}_0) c in CNF: c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ -p_161 ∨ -b^{23, 8}_2 c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ -p_161 ∨ -b^{23, 8}_1 c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ -p_161 ∨ b^{23, 8}_0 c in DIMACS: 14078 14079 14080 -161 -14081 0 14078 14079 14080 -161 -14082 0 14078 14079 14080 -161 14083 0 c 1+1 --> 2 c (-b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ b^{23, 7}_0 ∧ p_161) -> (-b^{23, 8}_2 ∧ b^{23, 8}_1 ∧ -b^{23, 8}_0) c in CNF: c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ -p_161 ∨ -b^{23, 8}_2 c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ -p_161 ∨ b^{23, 8}_1 c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ -p_161 ∨ -b^{23, 8}_0 c in DIMACS: 14078 14079 -14080 -161 -14081 0 14078 14079 -14080 -161 14082 0 14078 14079 -14080 -161 -14083 0 c 2+1 --> break c (-b^{23, 7}_2 ∧ b^{23, 7}_1 ∧ -b^{23, 7}_0 ∧ p_161) -> break c in CNF: c b^{23, 7}_2 ∨ -b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ -p_161 ∨ break c in DIMACS: 14078 -14079 14080 -161 1162 0 c 2-1 --> 1 c (-b^{23, 7}_2 ∧ b^{23, 7}_1 ∧ -b^{23, 7}_0 ∧ -p_161) -> (-b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ b^{23, 8}_0) c in CNF: c b^{23, 7}_2 ∨ -b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ p_161 ∨ -b^{23, 8}_2 c b^{23, 7}_2 ∨ -b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ p_161 ∨ -b^{23, 8}_1 c b^{23, 7}_2 ∨ -b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ p_161 ∨ b^{23, 8}_0 c in DIMACS: 14078 -14079 14080 161 -14081 0 14078 -14079 14080 161 -14082 0 14078 -14079 14080 161 14083 0 c 1-1 --> 0 c (-b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ b^{23, 7}_0 ∧ -p_161) -> (-b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ -b^{23, 8}_0) c in CNF: c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ p_161 ∨ -b^{23, 8}_2 c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ p_161 ∨ -b^{23, 8}_1 c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ p_161 ∨ -b^{23, 8}_0 c in DIMACS: 14078 14079 -14080 161 -14081 0 14078 14079 -14080 161 -14082 0 14078 14079 -14080 161 -14083 0 c 0-1 --> -1 c (-b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ -b^{23, 7}_0 ∧ -p_161) -> ( b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ b^{23, 8}_0) c in CNF: c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ p_161 ∨ b^{23, 8}_2 c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ p_161 ∨ -b^{23, 8}_1 c b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ p_161 ∨ b^{23, 8}_0 c in DIMACS: 14078 14079 14080 161 14081 0 14078 14079 14080 161 -14082 0 14078 14079 14080 161 14083 0 c -1-1 --> -2 c ( b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ b^{23, 7}_0 ∧ -p_161) -> ( b^{23, 8}_2 ∧ b^{23, 8}_1 ∧ -b^{23, 8}_0) c in CNF: c -b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ p_161 ∨ b^{23, 8}_2 c -b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ p_161 ∨ b^{23, 8}_1 c -b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ p_161 ∨ -b^{23, 8}_0 c in DIMACS: -14078 14079 -14080 161 14081 0 -14078 14079 -14080 161 14082 0 -14078 14079 -14080 161 -14083 0 c -2-1 --> break c ( b^{23, 7}_2 ∧ b^{23, 7}_1 ∧ -b^{23, 7}_0 ∧ -p_161) -> break c in CNF: c -b^{23, 7}_2 ∨ -b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ p_161 ∨ break c in DIMACS: -14078 -14079 14080 161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 7}_2 ∧ -b^{23, 7}_1 ∧ -b^{23, 7}_0 ∧ true) c in CNF: c -b^{23, 7}_2 ∨ b^{23, 7}_1 ∨ b^{23, 7}_0 ∨ false c in DIMACS: -14078 14079 14080 0 c 3 does not represent an automaton state. c -(-b^{23, 7}_2 ∧ b^{23, 7}_1 ∧ b^{23, 7}_0 ∧ true) c in CNF: c b^{23, 7}_2 ∨ -b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ false c in DIMACS: 14078 -14079 -14080 0 c -3 does not represent an automaton state. c -( b^{23, 7}_2 ∧ b^{23, 7}_1 ∧ b^{23, 7}_0 ∧ true) c in CNF: c -b^{23, 7}_2 ∨ -b^{23, 7}_1 ∨ -b^{23, 7}_0 ∨ false c in DIMACS: -14078 -14079 -14080 0 c i = 8 c -2+1 --> -1 c ( b^{23, 8}_2 ∧ b^{23, 8}_1 ∧ -b^{23, 8}_0 ∧ p_184) -> ( b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ b^{23, 9}_0) c in CNF: c -b^{23, 8}_2 ∨ -b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ -p_184 ∨ b^{23, 9}_2 c -b^{23, 8}_2 ∨ -b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ -p_184 ∨ -b^{23, 9}_1 c -b^{23, 8}_2 ∨ -b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ -p_184 ∨ b^{23, 9}_0 c in DIMACS: -14081 -14082 14083 -184 14084 0 -14081 -14082 14083 -184 -14085 0 -14081 -14082 14083 -184 14086 0 c -1+1 --> 0 c ( b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ b^{23, 8}_0 ∧ p_184) -> (-b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ -b^{23, 9}_0) c in CNF: c -b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ -p_184 ∨ -b^{23, 9}_2 c -b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ -p_184 ∨ -b^{23, 9}_1 c -b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ -p_184 ∨ -b^{23, 9}_0 c in DIMACS: -14081 14082 -14083 -184 -14084 0 -14081 14082 -14083 -184 -14085 0 -14081 14082 -14083 -184 -14086 0 c 0+1 --> 1 c (-b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ -b^{23, 8}_0 ∧ p_184) -> (-b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ b^{23, 9}_0) c in CNF: c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ -p_184 ∨ -b^{23, 9}_2 c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ -p_184 ∨ -b^{23, 9}_1 c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ -p_184 ∨ b^{23, 9}_0 c in DIMACS: 14081 14082 14083 -184 -14084 0 14081 14082 14083 -184 -14085 0 14081 14082 14083 -184 14086 0 c 1+1 --> 2 c (-b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ b^{23, 8}_0 ∧ p_184) -> (-b^{23, 9}_2 ∧ b^{23, 9}_1 ∧ -b^{23, 9}_0) c in CNF: c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ -p_184 ∨ -b^{23, 9}_2 c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ -p_184 ∨ b^{23, 9}_1 c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ -p_184 ∨ -b^{23, 9}_0 c in DIMACS: 14081 14082 -14083 -184 -14084 0 14081 14082 -14083 -184 14085 0 14081 14082 -14083 -184 -14086 0 c 2+1 --> break c (-b^{23, 8}_2 ∧ b^{23, 8}_1 ∧ -b^{23, 8}_0 ∧ p_184) -> break c in CNF: c b^{23, 8}_2 ∨ -b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ -p_184 ∨ break c in DIMACS: 14081 -14082 14083 -184 1162 0 c 2-1 --> 1 c (-b^{23, 8}_2 ∧ b^{23, 8}_1 ∧ -b^{23, 8}_0 ∧ -p_184) -> (-b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ b^{23, 9}_0) c in CNF: c b^{23, 8}_2 ∨ -b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ p_184 ∨ -b^{23, 9}_2 c b^{23, 8}_2 ∨ -b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ p_184 ∨ -b^{23, 9}_1 c b^{23, 8}_2 ∨ -b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ p_184 ∨ b^{23, 9}_0 c in DIMACS: 14081 -14082 14083 184 -14084 0 14081 -14082 14083 184 -14085 0 14081 -14082 14083 184 14086 0 c 1-1 --> 0 c (-b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ b^{23, 8}_0 ∧ -p_184) -> (-b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ -b^{23, 9}_0) c in CNF: c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ p_184 ∨ -b^{23, 9}_2 c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ p_184 ∨ -b^{23, 9}_1 c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ p_184 ∨ -b^{23, 9}_0 c in DIMACS: 14081 14082 -14083 184 -14084 0 14081 14082 -14083 184 -14085 0 14081 14082 -14083 184 -14086 0 c 0-1 --> -1 c (-b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ -b^{23, 8}_0 ∧ -p_184) -> ( b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ b^{23, 9}_0) c in CNF: c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ p_184 ∨ b^{23, 9}_2 c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ p_184 ∨ -b^{23, 9}_1 c b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ p_184 ∨ b^{23, 9}_0 c in DIMACS: 14081 14082 14083 184 14084 0 14081 14082 14083 184 -14085 0 14081 14082 14083 184 14086 0 c -1-1 --> -2 c ( b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ b^{23, 8}_0 ∧ -p_184) -> ( b^{23, 9}_2 ∧ b^{23, 9}_1 ∧ -b^{23, 9}_0) c in CNF: c -b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ p_184 ∨ b^{23, 9}_2 c -b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ p_184 ∨ b^{23, 9}_1 c -b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ p_184 ∨ -b^{23, 9}_0 c in DIMACS: -14081 14082 -14083 184 14084 0 -14081 14082 -14083 184 14085 0 -14081 14082 -14083 184 -14086 0 c -2-1 --> break c ( b^{23, 8}_2 ∧ b^{23, 8}_1 ∧ -b^{23, 8}_0 ∧ -p_184) -> break c in CNF: c -b^{23, 8}_2 ∨ -b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ p_184 ∨ break c in DIMACS: -14081 -14082 14083 184 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 8}_2 ∧ -b^{23, 8}_1 ∧ -b^{23, 8}_0 ∧ true) c in CNF: c -b^{23, 8}_2 ∨ b^{23, 8}_1 ∨ b^{23, 8}_0 ∨ false c in DIMACS: -14081 14082 14083 0 c 3 does not represent an automaton state. c -(-b^{23, 8}_2 ∧ b^{23, 8}_1 ∧ b^{23, 8}_0 ∧ true) c in CNF: c b^{23, 8}_2 ∨ -b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ false c in DIMACS: 14081 -14082 -14083 0 c -3 does not represent an automaton state. c -( b^{23, 8}_2 ∧ b^{23, 8}_1 ∧ b^{23, 8}_0 ∧ true) c in CNF: c -b^{23, 8}_2 ∨ -b^{23, 8}_1 ∨ -b^{23, 8}_0 ∨ false c in DIMACS: -14081 -14082 -14083 0 c i = 9 c -2+1 --> -1 c ( b^{23, 9}_2 ∧ b^{23, 9}_1 ∧ -b^{23, 9}_0 ∧ p_207) -> ( b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ b^{23, 10}_0) c in CNF: c -b^{23, 9}_2 ∨ -b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ -p_207 ∨ b^{23, 10}_2 c -b^{23, 9}_2 ∨ -b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ -p_207 ∨ -b^{23, 10}_1 c -b^{23, 9}_2 ∨ -b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ -p_207 ∨ b^{23, 10}_0 c in DIMACS: -14084 -14085 14086 -207 14087 0 -14084 -14085 14086 -207 -14088 0 -14084 -14085 14086 -207 14089 0 c -1+1 --> 0 c ( b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ b^{23, 9}_0 ∧ p_207) -> (-b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ -b^{23, 10}_0) c in CNF: c -b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ -p_207 ∨ -b^{23, 10}_2 c -b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ -p_207 ∨ -b^{23, 10}_1 c -b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ -p_207 ∨ -b^{23, 10}_0 c in DIMACS: -14084 14085 -14086 -207 -14087 0 -14084 14085 -14086 -207 -14088 0 -14084 14085 -14086 -207 -14089 0 c 0+1 --> 1 c (-b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ -b^{23, 9}_0 ∧ p_207) -> (-b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ b^{23, 10}_0) c in CNF: c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ -p_207 ∨ -b^{23, 10}_2 c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ -p_207 ∨ -b^{23, 10}_1 c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ -p_207 ∨ b^{23, 10}_0 c in DIMACS: 14084 14085 14086 -207 -14087 0 14084 14085 14086 -207 -14088 0 14084 14085 14086 -207 14089 0 c 1+1 --> 2 c (-b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ b^{23, 9}_0 ∧ p_207) -> (-b^{23, 10}_2 ∧ b^{23, 10}_1 ∧ -b^{23, 10}_0) c in CNF: c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ -p_207 ∨ -b^{23, 10}_2 c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ -p_207 ∨ b^{23, 10}_1 c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ -p_207 ∨ -b^{23, 10}_0 c in DIMACS: 14084 14085 -14086 -207 -14087 0 14084 14085 -14086 -207 14088 0 14084 14085 -14086 -207 -14089 0 c 2+1 --> break c (-b^{23, 9}_2 ∧ b^{23, 9}_1 ∧ -b^{23, 9}_0 ∧ p_207) -> break c in CNF: c b^{23, 9}_2 ∨ -b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ -p_207 ∨ break c in DIMACS: 14084 -14085 14086 -207 1162 0 c 2-1 --> 1 c (-b^{23, 9}_2 ∧ b^{23, 9}_1 ∧ -b^{23, 9}_0 ∧ -p_207) -> (-b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ b^{23, 10}_0) c in CNF: c b^{23, 9}_2 ∨ -b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ p_207 ∨ -b^{23, 10}_2 c b^{23, 9}_2 ∨ -b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ p_207 ∨ -b^{23, 10}_1 c b^{23, 9}_2 ∨ -b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ p_207 ∨ b^{23, 10}_0 c in DIMACS: 14084 -14085 14086 207 -14087 0 14084 -14085 14086 207 -14088 0 14084 -14085 14086 207 14089 0 c 1-1 --> 0 c (-b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ b^{23, 9}_0 ∧ -p_207) -> (-b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ -b^{23, 10}_0) c in CNF: c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ p_207 ∨ -b^{23, 10}_2 c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ p_207 ∨ -b^{23, 10}_1 c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ p_207 ∨ -b^{23, 10}_0 c in DIMACS: 14084 14085 -14086 207 -14087 0 14084 14085 -14086 207 -14088 0 14084 14085 -14086 207 -14089 0 c 0-1 --> -1 c (-b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ -b^{23, 9}_0 ∧ -p_207) -> ( b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ b^{23, 10}_0) c in CNF: c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ p_207 ∨ b^{23, 10}_2 c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ p_207 ∨ -b^{23, 10}_1 c b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ p_207 ∨ b^{23, 10}_0 c in DIMACS: 14084 14085 14086 207 14087 0 14084 14085 14086 207 -14088 0 14084 14085 14086 207 14089 0 c -1-1 --> -2 c ( b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ b^{23, 9}_0 ∧ -p_207) -> ( b^{23, 10}_2 ∧ b^{23, 10}_1 ∧ -b^{23, 10}_0) c in CNF: c -b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ p_207 ∨ b^{23, 10}_2 c -b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ p_207 ∨ b^{23, 10}_1 c -b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ p_207 ∨ -b^{23, 10}_0 c in DIMACS: -14084 14085 -14086 207 14087 0 -14084 14085 -14086 207 14088 0 -14084 14085 -14086 207 -14089 0 c -2-1 --> break c ( b^{23, 9}_2 ∧ b^{23, 9}_1 ∧ -b^{23, 9}_0 ∧ -p_207) -> break c in CNF: c -b^{23, 9}_2 ∨ -b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ p_207 ∨ break c in DIMACS: -14084 -14085 14086 207 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 9}_2 ∧ -b^{23, 9}_1 ∧ -b^{23, 9}_0 ∧ true) c in CNF: c -b^{23, 9}_2 ∨ b^{23, 9}_1 ∨ b^{23, 9}_0 ∨ false c in DIMACS: -14084 14085 14086 0 c 3 does not represent an automaton state. c -(-b^{23, 9}_2 ∧ b^{23, 9}_1 ∧ b^{23, 9}_0 ∧ true) c in CNF: c b^{23, 9}_2 ∨ -b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ false c in DIMACS: 14084 -14085 -14086 0 c -3 does not represent an automaton state. c -( b^{23, 9}_2 ∧ b^{23, 9}_1 ∧ b^{23, 9}_0 ∧ true) c in CNF: c -b^{23, 9}_2 ∨ -b^{23, 9}_1 ∨ -b^{23, 9}_0 ∨ false c in DIMACS: -14084 -14085 -14086 0 c i = 10 c -2+1 --> -1 c ( b^{23, 10}_2 ∧ b^{23, 10}_1 ∧ -b^{23, 10}_0 ∧ p_230) -> ( b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ b^{23, 11}_0) c in CNF: c -b^{23, 10}_2 ∨ -b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ -p_230 ∨ b^{23, 11}_2 c -b^{23, 10}_2 ∨ -b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ -p_230 ∨ -b^{23, 11}_1 c -b^{23, 10}_2 ∨ -b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ -p_230 ∨ b^{23, 11}_0 c in DIMACS: -14087 -14088 14089 -230 14090 0 -14087 -14088 14089 -230 -14091 0 -14087 -14088 14089 -230 14092 0 c -1+1 --> 0 c ( b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ b^{23, 10}_0 ∧ p_230) -> (-b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ -b^{23, 11}_0) c in CNF: c -b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ -p_230 ∨ -b^{23, 11}_2 c -b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ -p_230 ∨ -b^{23, 11}_1 c -b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ -p_230 ∨ -b^{23, 11}_0 c in DIMACS: -14087 14088 -14089 -230 -14090 0 -14087 14088 -14089 -230 -14091 0 -14087 14088 -14089 -230 -14092 0 c 0+1 --> 1 c (-b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ -b^{23, 10}_0 ∧ p_230) -> (-b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ b^{23, 11}_0) c in CNF: c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ -p_230 ∨ -b^{23, 11}_2 c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ -p_230 ∨ -b^{23, 11}_1 c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ -p_230 ∨ b^{23, 11}_0 c in DIMACS: 14087 14088 14089 -230 -14090 0 14087 14088 14089 -230 -14091 0 14087 14088 14089 -230 14092 0 c 1+1 --> 2 c (-b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ b^{23, 10}_0 ∧ p_230) -> (-b^{23, 11}_2 ∧ b^{23, 11}_1 ∧ -b^{23, 11}_0) c in CNF: c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ -p_230 ∨ -b^{23, 11}_2 c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ -p_230 ∨ b^{23, 11}_1 c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ -p_230 ∨ -b^{23, 11}_0 c in DIMACS: 14087 14088 -14089 -230 -14090 0 14087 14088 -14089 -230 14091 0 14087 14088 -14089 -230 -14092 0 c 2+1 --> break c (-b^{23, 10}_2 ∧ b^{23, 10}_1 ∧ -b^{23, 10}_0 ∧ p_230) -> break c in CNF: c b^{23, 10}_2 ∨ -b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ -p_230 ∨ break c in DIMACS: 14087 -14088 14089 -230 1162 0 c 2-1 --> 1 c (-b^{23, 10}_2 ∧ b^{23, 10}_1 ∧ -b^{23, 10}_0 ∧ -p_230) -> (-b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ b^{23, 11}_0) c in CNF: c b^{23, 10}_2 ∨ -b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ p_230 ∨ -b^{23, 11}_2 c b^{23, 10}_2 ∨ -b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ p_230 ∨ -b^{23, 11}_1 c b^{23, 10}_2 ∨ -b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ p_230 ∨ b^{23, 11}_0 c in DIMACS: 14087 -14088 14089 230 -14090 0 14087 -14088 14089 230 -14091 0 14087 -14088 14089 230 14092 0 c 1-1 --> 0 c (-b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ b^{23, 10}_0 ∧ -p_230) -> (-b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ -b^{23, 11}_0) c in CNF: c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ p_230 ∨ -b^{23, 11}_2 c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ p_230 ∨ -b^{23, 11}_1 c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ p_230 ∨ -b^{23, 11}_0 c in DIMACS: 14087 14088 -14089 230 -14090 0 14087 14088 -14089 230 -14091 0 14087 14088 -14089 230 -14092 0 c 0-1 --> -1 c (-b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ -b^{23, 10}_0 ∧ -p_230) -> ( b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ b^{23, 11}_0) c in CNF: c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ p_230 ∨ b^{23, 11}_2 c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ p_230 ∨ -b^{23, 11}_1 c b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ p_230 ∨ b^{23, 11}_0 c in DIMACS: 14087 14088 14089 230 14090 0 14087 14088 14089 230 -14091 0 14087 14088 14089 230 14092 0 c -1-1 --> -2 c ( b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ b^{23, 10}_0 ∧ -p_230) -> ( b^{23, 11}_2 ∧ b^{23, 11}_1 ∧ -b^{23, 11}_0) c in CNF: c -b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ p_230 ∨ b^{23, 11}_2 c -b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ p_230 ∨ b^{23, 11}_1 c -b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ p_230 ∨ -b^{23, 11}_0 c in DIMACS: -14087 14088 -14089 230 14090 0 -14087 14088 -14089 230 14091 0 -14087 14088 -14089 230 -14092 0 c -2-1 --> break c ( b^{23, 10}_2 ∧ b^{23, 10}_1 ∧ -b^{23, 10}_0 ∧ -p_230) -> break c in CNF: c -b^{23, 10}_2 ∨ -b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ p_230 ∨ break c in DIMACS: -14087 -14088 14089 230 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 10}_2 ∧ -b^{23, 10}_1 ∧ -b^{23, 10}_0 ∧ true) c in CNF: c -b^{23, 10}_2 ∨ b^{23, 10}_1 ∨ b^{23, 10}_0 ∨ false c in DIMACS: -14087 14088 14089 0 c 3 does not represent an automaton state. c -(-b^{23, 10}_2 ∧ b^{23, 10}_1 ∧ b^{23, 10}_0 ∧ true) c in CNF: c b^{23, 10}_2 ∨ -b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ false c in DIMACS: 14087 -14088 -14089 0 c -3 does not represent an automaton state. c -( b^{23, 10}_2 ∧ b^{23, 10}_1 ∧ b^{23, 10}_0 ∧ true) c in CNF: c -b^{23, 10}_2 ∨ -b^{23, 10}_1 ∨ -b^{23, 10}_0 ∨ false c in DIMACS: -14087 -14088 -14089 0 c i = 11 c -2+1 --> -1 c ( b^{23, 11}_2 ∧ b^{23, 11}_1 ∧ -b^{23, 11}_0 ∧ p_253) -> ( b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ b^{23, 12}_0) c in CNF: c -b^{23, 11}_2 ∨ -b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ -p_253 ∨ b^{23, 12}_2 c -b^{23, 11}_2 ∨ -b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ -p_253 ∨ -b^{23, 12}_1 c -b^{23, 11}_2 ∨ -b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ -p_253 ∨ b^{23, 12}_0 c in DIMACS: -14090 -14091 14092 -253 14093 0 -14090 -14091 14092 -253 -14094 0 -14090 -14091 14092 -253 14095 0 c -1+1 --> 0 c ( b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ b^{23, 11}_0 ∧ p_253) -> (-b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ -b^{23, 12}_0) c in CNF: c -b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ -p_253 ∨ -b^{23, 12}_2 c -b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ -p_253 ∨ -b^{23, 12}_1 c -b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ -p_253 ∨ -b^{23, 12}_0 c in DIMACS: -14090 14091 -14092 -253 -14093 0 -14090 14091 -14092 -253 -14094 0 -14090 14091 -14092 -253 -14095 0 c 0+1 --> 1 c (-b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ -b^{23, 11}_0 ∧ p_253) -> (-b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ b^{23, 12}_0) c in CNF: c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ -p_253 ∨ -b^{23, 12}_2 c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ -p_253 ∨ -b^{23, 12}_1 c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ -p_253 ∨ b^{23, 12}_0 c in DIMACS: 14090 14091 14092 -253 -14093 0 14090 14091 14092 -253 -14094 0 14090 14091 14092 -253 14095 0 c 1+1 --> 2 c (-b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ b^{23, 11}_0 ∧ p_253) -> (-b^{23, 12}_2 ∧ b^{23, 12}_1 ∧ -b^{23, 12}_0) c in CNF: c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ -p_253 ∨ -b^{23, 12}_2 c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ -p_253 ∨ b^{23, 12}_1 c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ -p_253 ∨ -b^{23, 12}_0 c in DIMACS: 14090 14091 -14092 -253 -14093 0 14090 14091 -14092 -253 14094 0 14090 14091 -14092 -253 -14095 0 c 2+1 --> break c (-b^{23, 11}_2 ∧ b^{23, 11}_1 ∧ -b^{23, 11}_0 ∧ p_253) -> break c in CNF: c b^{23, 11}_2 ∨ -b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ -p_253 ∨ break c in DIMACS: 14090 -14091 14092 -253 1162 0 c 2-1 --> 1 c (-b^{23, 11}_2 ∧ b^{23, 11}_1 ∧ -b^{23, 11}_0 ∧ -p_253) -> (-b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ b^{23, 12}_0) c in CNF: c b^{23, 11}_2 ∨ -b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ p_253 ∨ -b^{23, 12}_2 c b^{23, 11}_2 ∨ -b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ p_253 ∨ -b^{23, 12}_1 c b^{23, 11}_2 ∨ -b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ p_253 ∨ b^{23, 12}_0 c in DIMACS: 14090 -14091 14092 253 -14093 0 14090 -14091 14092 253 -14094 0 14090 -14091 14092 253 14095 0 c 1-1 --> 0 c (-b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ b^{23, 11}_0 ∧ -p_253) -> (-b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ -b^{23, 12}_0) c in CNF: c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ p_253 ∨ -b^{23, 12}_2 c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ p_253 ∨ -b^{23, 12}_1 c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ p_253 ∨ -b^{23, 12}_0 c in DIMACS: 14090 14091 -14092 253 -14093 0 14090 14091 -14092 253 -14094 0 14090 14091 -14092 253 -14095 0 c 0-1 --> -1 c (-b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ -b^{23, 11}_0 ∧ -p_253) -> ( b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ b^{23, 12}_0) c in CNF: c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ p_253 ∨ b^{23, 12}_2 c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ p_253 ∨ -b^{23, 12}_1 c b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ p_253 ∨ b^{23, 12}_0 c in DIMACS: 14090 14091 14092 253 14093 0 14090 14091 14092 253 -14094 0 14090 14091 14092 253 14095 0 c -1-1 --> -2 c ( b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ b^{23, 11}_0 ∧ -p_253) -> ( b^{23, 12}_2 ∧ b^{23, 12}_1 ∧ -b^{23, 12}_0) c in CNF: c -b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ p_253 ∨ b^{23, 12}_2 c -b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ p_253 ∨ b^{23, 12}_1 c -b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ p_253 ∨ -b^{23, 12}_0 c in DIMACS: -14090 14091 -14092 253 14093 0 -14090 14091 -14092 253 14094 0 -14090 14091 -14092 253 -14095 0 c -2-1 --> break c ( b^{23, 11}_2 ∧ b^{23, 11}_1 ∧ -b^{23, 11}_0 ∧ -p_253) -> break c in CNF: c -b^{23, 11}_2 ∨ -b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ p_253 ∨ break c in DIMACS: -14090 -14091 14092 253 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 11}_2 ∧ -b^{23, 11}_1 ∧ -b^{23, 11}_0 ∧ true) c in CNF: c -b^{23, 11}_2 ∨ b^{23, 11}_1 ∨ b^{23, 11}_0 ∨ false c in DIMACS: -14090 14091 14092 0 c 3 does not represent an automaton state. c -(-b^{23, 11}_2 ∧ b^{23, 11}_1 ∧ b^{23, 11}_0 ∧ true) c in CNF: c b^{23, 11}_2 ∨ -b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ false c in DIMACS: 14090 -14091 -14092 0 c -3 does not represent an automaton state. c -( b^{23, 11}_2 ∧ b^{23, 11}_1 ∧ b^{23, 11}_0 ∧ true) c in CNF: c -b^{23, 11}_2 ∨ -b^{23, 11}_1 ∨ -b^{23, 11}_0 ∨ false c in DIMACS: -14090 -14091 -14092 0 c i = 12 c -2+1 --> -1 c ( b^{23, 12}_2 ∧ b^{23, 12}_1 ∧ -b^{23, 12}_0 ∧ p_276) -> ( b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ b^{23, 13}_0) c in CNF: c -b^{23, 12}_2 ∨ -b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ -p_276 ∨ b^{23, 13}_2 c -b^{23, 12}_2 ∨ -b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ -p_276 ∨ -b^{23, 13}_1 c -b^{23, 12}_2 ∨ -b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ -p_276 ∨ b^{23, 13}_0 c in DIMACS: -14093 -14094 14095 -276 14096 0 -14093 -14094 14095 -276 -14097 0 -14093 -14094 14095 -276 14098 0 c -1+1 --> 0 c ( b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ b^{23, 12}_0 ∧ p_276) -> (-b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ -b^{23, 13}_0) c in CNF: c -b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ -p_276 ∨ -b^{23, 13}_2 c -b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ -p_276 ∨ -b^{23, 13}_1 c -b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ -p_276 ∨ -b^{23, 13}_0 c in DIMACS: -14093 14094 -14095 -276 -14096 0 -14093 14094 -14095 -276 -14097 0 -14093 14094 -14095 -276 -14098 0 c 0+1 --> 1 c (-b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ -b^{23, 12}_0 ∧ p_276) -> (-b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ b^{23, 13}_0) c in CNF: c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ -p_276 ∨ -b^{23, 13}_2 c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ -p_276 ∨ -b^{23, 13}_1 c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ -p_276 ∨ b^{23, 13}_0 c in DIMACS: 14093 14094 14095 -276 -14096 0 14093 14094 14095 -276 -14097 0 14093 14094 14095 -276 14098 0 c 1+1 --> 2 c (-b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ b^{23, 12}_0 ∧ p_276) -> (-b^{23, 13}_2 ∧ b^{23, 13}_1 ∧ -b^{23, 13}_0) c in CNF: c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ -p_276 ∨ -b^{23, 13}_2 c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ -p_276 ∨ b^{23, 13}_1 c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ -p_276 ∨ -b^{23, 13}_0 c in DIMACS: 14093 14094 -14095 -276 -14096 0 14093 14094 -14095 -276 14097 0 14093 14094 -14095 -276 -14098 0 c 2+1 --> break c (-b^{23, 12}_2 ∧ b^{23, 12}_1 ∧ -b^{23, 12}_0 ∧ p_276) -> break c in CNF: c b^{23, 12}_2 ∨ -b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ -p_276 ∨ break c in DIMACS: 14093 -14094 14095 -276 1162 0 c 2-1 --> 1 c (-b^{23, 12}_2 ∧ b^{23, 12}_1 ∧ -b^{23, 12}_0 ∧ -p_276) -> (-b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ b^{23, 13}_0) c in CNF: c b^{23, 12}_2 ∨ -b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ p_276 ∨ -b^{23, 13}_2 c b^{23, 12}_2 ∨ -b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ p_276 ∨ -b^{23, 13}_1 c b^{23, 12}_2 ∨ -b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ p_276 ∨ b^{23, 13}_0 c in DIMACS: 14093 -14094 14095 276 -14096 0 14093 -14094 14095 276 -14097 0 14093 -14094 14095 276 14098 0 c 1-1 --> 0 c (-b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ b^{23, 12}_0 ∧ -p_276) -> (-b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ -b^{23, 13}_0) c in CNF: c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ p_276 ∨ -b^{23, 13}_2 c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ p_276 ∨ -b^{23, 13}_1 c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ p_276 ∨ -b^{23, 13}_0 c in DIMACS: 14093 14094 -14095 276 -14096 0 14093 14094 -14095 276 -14097 0 14093 14094 -14095 276 -14098 0 c 0-1 --> -1 c (-b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ -b^{23, 12}_0 ∧ -p_276) -> ( b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ b^{23, 13}_0) c in CNF: c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ p_276 ∨ b^{23, 13}_2 c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ p_276 ∨ -b^{23, 13}_1 c b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ p_276 ∨ b^{23, 13}_0 c in DIMACS: 14093 14094 14095 276 14096 0 14093 14094 14095 276 -14097 0 14093 14094 14095 276 14098 0 c -1-1 --> -2 c ( b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ b^{23, 12}_0 ∧ -p_276) -> ( b^{23, 13}_2 ∧ b^{23, 13}_1 ∧ -b^{23, 13}_0) c in CNF: c -b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ p_276 ∨ b^{23, 13}_2 c -b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ p_276 ∨ b^{23, 13}_1 c -b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ p_276 ∨ -b^{23, 13}_0 c in DIMACS: -14093 14094 -14095 276 14096 0 -14093 14094 -14095 276 14097 0 -14093 14094 -14095 276 -14098 0 c -2-1 --> break c ( b^{23, 12}_2 ∧ b^{23, 12}_1 ∧ -b^{23, 12}_0 ∧ -p_276) -> break c in CNF: c -b^{23, 12}_2 ∨ -b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ p_276 ∨ break c in DIMACS: -14093 -14094 14095 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 12}_2 ∧ -b^{23, 12}_1 ∧ -b^{23, 12}_0 ∧ true) c in CNF: c -b^{23, 12}_2 ∨ b^{23, 12}_1 ∨ b^{23, 12}_0 ∨ false c in DIMACS: -14093 14094 14095 0 c 3 does not represent an automaton state. c -(-b^{23, 12}_2 ∧ b^{23, 12}_1 ∧ b^{23, 12}_0 ∧ true) c in CNF: c b^{23, 12}_2 ∨ -b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ false c in DIMACS: 14093 -14094 -14095 0 c -3 does not represent an automaton state. c -( b^{23, 12}_2 ∧ b^{23, 12}_1 ∧ b^{23, 12}_0 ∧ true) c in CNF: c -b^{23, 12}_2 ∨ -b^{23, 12}_1 ∨ -b^{23, 12}_0 ∨ false c in DIMACS: -14093 -14094 -14095 0 c i = 13 c -2+1 --> -1 c ( b^{23, 13}_2 ∧ b^{23, 13}_1 ∧ -b^{23, 13}_0 ∧ p_299) -> ( b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ b^{23, 14}_0) c in CNF: c -b^{23, 13}_2 ∨ -b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ -p_299 ∨ b^{23, 14}_2 c -b^{23, 13}_2 ∨ -b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ -p_299 ∨ -b^{23, 14}_1 c -b^{23, 13}_2 ∨ -b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ -p_299 ∨ b^{23, 14}_0 c in DIMACS: -14096 -14097 14098 -299 14099 0 -14096 -14097 14098 -299 -14100 0 -14096 -14097 14098 -299 14101 0 c -1+1 --> 0 c ( b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ b^{23, 13}_0 ∧ p_299) -> (-b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ -b^{23, 14}_0) c in CNF: c -b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ -p_299 ∨ -b^{23, 14}_2 c -b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ -p_299 ∨ -b^{23, 14}_1 c -b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ -p_299 ∨ -b^{23, 14}_0 c in DIMACS: -14096 14097 -14098 -299 -14099 0 -14096 14097 -14098 -299 -14100 0 -14096 14097 -14098 -299 -14101 0 c 0+1 --> 1 c (-b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ -b^{23, 13}_0 ∧ p_299) -> (-b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ b^{23, 14}_0) c in CNF: c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ -p_299 ∨ -b^{23, 14}_2 c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ -p_299 ∨ -b^{23, 14}_1 c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ -p_299 ∨ b^{23, 14}_0 c in DIMACS: 14096 14097 14098 -299 -14099 0 14096 14097 14098 -299 -14100 0 14096 14097 14098 -299 14101 0 c 1+1 --> 2 c (-b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ b^{23, 13}_0 ∧ p_299) -> (-b^{23, 14}_2 ∧ b^{23, 14}_1 ∧ -b^{23, 14}_0) c in CNF: c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ -p_299 ∨ -b^{23, 14}_2 c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ -p_299 ∨ b^{23, 14}_1 c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ -p_299 ∨ -b^{23, 14}_0 c in DIMACS: 14096 14097 -14098 -299 -14099 0 14096 14097 -14098 -299 14100 0 14096 14097 -14098 -299 -14101 0 c 2+1 --> break c (-b^{23, 13}_2 ∧ b^{23, 13}_1 ∧ -b^{23, 13}_0 ∧ p_299) -> break c in CNF: c b^{23, 13}_2 ∨ -b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ -p_299 ∨ break c in DIMACS: 14096 -14097 14098 -299 1162 0 c 2-1 --> 1 c (-b^{23, 13}_2 ∧ b^{23, 13}_1 ∧ -b^{23, 13}_0 ∧ -p_299) -> (-b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ b^{23, 14}_0) c in CNF: c b^{23, 13}_2 ∨ -b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ p_299 ∨ -b^{23, 14}_2 c b^{23, 13}_2 ∨ -b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ p_299 ∨ -b^{23, 14}_1 c b^{23, 13}_2 ∨ -b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ p_299 ∨ b^{23, 14}_0 c in DIMACS: 14096 -14097 14098 299 -14099 0 14096 -14097 14098 299 -14100 0 14096 -14097 14098 299 14101 0 c 1-1 --> 0 c (-b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ b^{23, 13}_0 ∧ -p_299) -> (-b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ -b^{23, 14}_0) c in CNF: c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ p_299 ∨ -b^{23, 14}_2 c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ p_299 ∨ -b^{23, 14}_1 c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ p_299 ∨ -b^{23, 14}_0 c in DIMACS: 14096 14097 -14098 299 -14099 0 14096 14097 -14098 299 -14100 0 14096 14097 -14098 299 -14101 0 c 0-1 --> -1 c (-b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ -b^{23, 13}_0 ∧ -p_299) -> ( b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ b^{23, 14}_0) c in CNF: c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ p_299 ∨ b^{23, 14}_2 c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ p_299 ∨ -b^{23, 14}_1 c b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ p_299 ∨ b^{23, 14}_0 c in DIMACS: 14096 14097 14098 299 14099 0 14096 14097 14098 299 -14100 0 14096 14097 14098 299 14101 0 c -1-1 --> -2 c ( b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ b^{23, 13}_0 ∧ -p_299) -> ( b^{23, 14}_2 ∧ b^{23, 14}_1 ∧ -b^{23, 14}_0) c in CNF: c -b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ p_299 ∨ b^{23, 14}_2 c -b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ p_299 ∨ b^{23, 14}_1 c -b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ p_299 ∨ -b^{23, 14}_0 c in DIMACS: -14096 14097 -14098 299 14099 0 -14096 14097 -14098 299 14100 0 -14096 14097 -14098 299 -14101 0 c -2-1 --> break c ( b^{23, 13}_2 ∧ b^{23, 13}_1 ∧ -b^{23, 13}_0 ∧ -p_299) -> break c in CNF: c -b^{23, 13}_2 ∨ -b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ p_299 ∨ break c in DIMACS: -14096 -14097 14098 299 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 13}_2 ∧ -b^{23, 13}_1 ∧ -b^{23, 13}_0 ∧ true) c in CNF: c -b^{23, 13}_2 ∨ b^{23, 13}_1 ∨ b^{23, 13}_0 ∨ false c in DIMACS: -14096 14097 14098 0 c 3 does not represent an automaton state. c -(-b^{23, 13}_2 ∧ b^{23, 13}_1 ∧ b^{23, 13}_0 ∧ true) c in CNF: c b^{23, 13}_2 ∨ -b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ false c in DIMACS: 14096 -14097 -14098 0 c -3 does not represent an automaton state. c -( b^{23, 13}_2 ∧ b^{23, 13}_1 ∧ b^{23, 13}_0 ∧ true) c in CNF: c -b^{23, 13}_2 ∨ -b^{23, 13}_1 ∨ -b^{23, 13}_0 ∨ false c in DIMACS: -14096 -14097 -14098 0 c i = 14 c -2+1 --> -1 c ( b^{23, 14}_2 ∧ b^{23, 14}_1 ∧ -b^{23, 14}_0 ∧ p_322) -> ( b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ b^{23, 15}_0) c in CNF: c -b^{23, 14}_2 ∨ -b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ -p_322 ∨ b^{23, 15}_2 c -b^{23, 14}_2 ∨ -b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ -p_322 ∨ -b^{23, 15}_1 c -b^{23, 14}_2 ∨ -b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ -p_322 ∨ b^{23, 15}_0 c in DIMACS: -14099 -14100 14101 -322 14102 0 -14099 -14100 14101 -322 -14103 0 -14099 -14100 14101 -322 14104 0 c -1+1 --> 0 c ( b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ b^{23, 14}_0 ∧ p_322) -> (-b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ -b^{23, 15}_0) c in CNF: c -b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ -p_322 ∨ -b^{23, 15}_2 c -b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ -p_322 ∨ -b^{23, 15}_1 c -b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ -p_322 ∨ -b^{23, 15}_0 c in DIMACS: -14099 14100 -14101 -322 -14102 0 -14099 14100 -14101 -322 -14103 0 -14099 14100 -14101 -322 -14104 0 c 0+1 --> 1 c (-b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ -b^{23, 14}_0 ∧ p_322) -> (-b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ b^{23, 15}_0) c in CNF: c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ -p_322 ∨ -b^{23, 15}_2 c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ -p_322 ∨ -b^{23, 15}_1 c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ -p_322 ∨ b^{23, 15}_0 c in DIMACS: 14099 14100 14101 -322 -14102 0 14099 14100 14101 -322 -14103 0 14099 14100 14101 -322 14104 0 c 1+1 --> 2 c (-b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ b^{23, 14}_0 ∧ p_322) -> (-b^{23, 15}_2 ∧ b^{23, 15}_1 ∧ -b^{23, 15}_0) c in CNF: c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ -p_322 ∨ -b^{23, 15}_2 c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ -p_322 ∨ b^{23, 15}_1 c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ -p_322 ∨ -b^{23, 15}_0 c in DIMACS: 14099 14100 -14101 -322 -14102 0 14099 14100 -14101 -322 14103 0 14099 14100 -14101 -322 -14104 0 c 2+1 --> break c (-b^{23, 14}_2 ∧ b^{23, 14}_1 ∧ -b^{23, 14}_0 ∧ p_322) -> break c in CNF: c b^{23, 14}_2 ∨ -b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ -p_322 ∨ break c in DIMACS: 14099 -14100 14101 -322 1162 0 c 2-1 --> 1 c (-b^{23, 14}_2 ∧ b^{23, 14}_1 ∧ -b^{23, 14}_0 ∧ -p_322) -> (-b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ b^{23, 15}_0) c in CNF: c b^{23, 14}_2 ∨ -b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ p_322 ∨ -b^{23, 15}_2 c b^{23, 14}_2 ∨ -b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ p_322 ∨ -b^{23, 15}_1 c b^{23, 14}_2 ∨ -b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ p_322 ∨ b^{23, 15}_0 c in DIMACS: 14099 -14100 14101 322 -14102 0 14099 -14100 14101 322 -14103 0 14099 -14100 14101 322 14104 0 c 1-1 --> 0 c (-b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ b^{23, 14}_0 ∧ -p_322) -> (-b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ -b^{23, 15}_0) c in CNF: c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ p_322 ∨ -b^{23, 15}_2 c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ p_322 ∨ -b^{23, 15}_1 c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ p_322 ∨ -b^{23, 15}_0 c in DIMACS: 14099 14100 -14101 322 -14102 0 14099 14100 -14101 322 -14103 0 14099 14100 -14101 322 -14104 0 c 0-1 --> -1 c (-b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ -b^{23, 14}_0 ∧ -p_322) -> ( b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ b^{23, 15}_0) c in CNF: c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ p_322 ∨ b^{23, 15}_2 c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ p_322 ∨ -b^{23, 15}_1 c b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ p_322 ∨ b^{23, 15}_0 c in DIMACS: 14099 14100 14101 322 14102 0 14099 14100 14101 322 -14103 0 14099 14100 14101 322 14104 0 c -1-1 --> -2 c ( b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ b^{23, 14}_0 ∧ -p_322) -> ( b^{23, 15}_2 ∧ b^{23, 15}_1 ∧ -b^{23, 15}_0) c in CNF: c -b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ p_322 ∨ b^{23, 15}_2 c -b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ p_322 ∨ b^{23, 15}_1 c -b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ p_322 ∨ -b^{23, 15}_0 c in DIMACS: -14099 14100 -14101 322 14102 0 -14099 14100 -14101 322 14103 0 -14099 14100 -14101 322 -14104 0 c -2-1 --> break c ( b^{23, 14}_2 ∧ b^{23, 14}_1 ∧ -b^{23, 14}_0 ∧ -p_322) -> break c in CNF: c -b^{23, 14}_2 ∨ -b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ p_322 ∨ break c in DIMACS: -14099 -14100 14101 322 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 14}_2 ∧ -b^{23, 14}_1 ∧ -b^{23, 14}_0 ∧ true) c in CNF: c -b^{23, 14}_2 ∨ b^{23, 14}_1 ∨ b^{23, 14}_0 ∨ false c in DIMACS: -14099 14100 14101 0 c 3 does not represent an automaton state. c -(-b^{23, 14}_2 ∧ b^{23, 14}_1 ∧ b^{23, 14}_0 ∧ true) c in CNF: c b^{23, 14}_2 ∨ -b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ false c in DIMACS: 14099 -14100 -14101 0 c -3 does not represent an automaton state. c -( b^{23, 14}_2 ∧ b^{23, 14}_1 ∧ b^{23, 14}_0 ∧ true) c in CNF: c -b^{23, 14}_2 ∨ -b^{23, 14}_1 ∨ -b^{23, 14}_0 ∨ false c in DIMACS: -14099 -14100 -14101 0 c i = 15 c -2+1 --> -1 c ( b^{23, 15}_2 ∧ b^{23, 15}_1 ∧ -b^{23, 15}_0 ∧ p_345) -> ( b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ b^{23, 16}_0) c in CNF: c -b^{23, 15}_2 ∨ -b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ -p_345 ∨ b^{23, 16}_2 c -b^{23, 15}_2 ∨ -b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ -p_345 ∨ -b^{23, 16}_1 c -b^{23, 15}_2 ∨ -b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ -p_345 ∨ b^{23, 16}_0 c in DIMACS: -14102 -14103 14104 -345 14105 0 -14102 -14103 14104 -345 -14106 0 -14102 -14103 14104 -345 14107 0 c -1+1 --> 0 c ( b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ b^{23, 15}_0 ∧ p_345) -> (-b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ -b^{23, 16}_0) c in CNF: c -b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ -p_345 ∨ -b^{23, 16}_2 c -b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ -p_345 ∨ -b^{23, 16}_1 c -b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ -p_345 ∨ -b^{23, 16}_0 c in DIMACS: -14102 14103 -14104 -345 -14105 0 -14102 14103 -14104 -345 -14106 0 -14102 14103 -14104 -345 -14107 0 c 0+1 --> 1 c (-b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ -b^{23, 15}_0 ∧ p_345) -> (-b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ b^{23, 16}_0) c in CNF: c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ -p_345 ∨ -b^{23, 16}_2 c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ -p_345 ∨ -b^{23, 16}_1 c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ -p_345 ∨ b^{23, 16}_0 c in DIMACS: 14102 14103 14104 -345 -14105 0 14102 14103 14104 -345 -14106 0 14102 14103 14104 -345 14107 0 c 1+1 --> 2 c (-b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ b^{23, 15}_0 ∧ p_345) -> (-b^{23, 16}_2 ∧ b^{23, 16}_1 ∧ -b^{23, 16}_0) c in CNF: c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ -p_345 ∨ -b^{23, 16}_2 c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ -p_345 ∨ b^{23, 16}_1 c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ -p_345 ∨ -b^{23, 16}_0 c in DIMACS: 14102 14103 -14104 -345 -14105 0 14102 14103 -14104 -345 14106 0 14102 14103 -14104 -345 -14107 0 c 2+1 --> break c (-b^{23, 15}_2 ∧ b^{23, 15}_1 ∧ -b^{23, 15}_0 ∧ p_345) -> break c in CNF: c b^{23, 15}_2 ∨ -b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ -p_345 ∨ break c in DIMACS: 14102 -14103 14104 -345 1162 0 c 2-1 --> 1 c (-b^{23, 15}_2 ∧ b^{23, 15}_1 ∧ -b^{23, 15}_0 ∧ -p_345) -> (-b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ b^{23, 16}_0) c in CNF: c b^{23, 15}_2 ∨ -b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ p_345 ∨ -b^{23, 16}_2 c b^{23, 15}_2 ∨ -b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ p_345 ∨ -b^{23, 16}_1 c b^{23, 15}_2 ∨ -b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ p_345 ∨ b^{23, 16}_0 c in DIMACS: 14102 -14103 14104 345 -14105 0 14102 -14103 14104 345 -14106 0 14102 -14103 14104 345 14107 0 c 1-1 --> 0 c (-b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ b^{23, 15}_0 ∧ -p_345) -> (-b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ -b^{23, 16}_0) c in CNF: c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ p_345 ∨ -b^{23, 16}_2 c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ p_345 ∨ -b^{23, 16}_1 c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ p_345 ∨ -b^{23, 16}_0 c in DIMACS: 14102 14103 -14104 345 -14105 0 14102 14103 -14104 345 -14106 0 14102 14103 -14104 345 -14107 0 c 0-1 --> -1 c (-b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ -b^{23, 15}_0 ∧ -p_345) -> ( b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ b^{23, 16}_0) c in CNF: c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ p_345 ∨ b^{23, 16}_2 c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ p_345 ∨ -b^{23, 16}_1 c b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ p_345 ∨ b^{23, 16}_0 c in DIMACS: 14102 14103 14104 345 14105 0 14102 14103 14104 345 -14106 0 14102 14103 14104 345 14107 0 c -1-1 --> -2 c ( b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ b^{23, 15}_0 ∧ -p_345) -> ( b^{23, 16}_2 ∧ b^{23, 16}_1 ∧ -b^{23, 16}_0) c in CNF: c -b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ p_345 ∨ b^{23, 16}_2 c -b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ p_345 ∨ b^{23, 16}_1 c -b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ p_345 ∨ -b^{23, 16}_0 c in DIMACS: -14102 14103 -14104 345 14105 0 -14102 14103 -14104 345 14106 0 -14102 14103 -14104 345 -14107 0 c -2-1 --> break c ( b^{23, 15}_2 ∧ b^{23, 15}_1 ∧ -b^{23, 15}_0 ∧ -p_345) -> break c in CNF: c -b^{23, 15}_2 ∨ -b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ p_345 ∨ break c in DIMACS: -14102 -14103 14104 345 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 15}_2 ∧ -b^{23, 15}_1 ∧ -b^{23, 15}_0 ∧ true) c in CNF: c -b^{23, 15}_2 ∨ b^{23, 15}_1 ∨ b^{23, 15}_0 ∨ false c in DIMACS: -14102 14103 14104 0 c 3 does not represent an automaton state. c -(-b^{23, 15}_2 ∧ b^{23, 15}_1 ∧ b^{23, 15}_0 ∧ true) c in CNF: c b^{23, 15}_2 ∨ -b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ false c in DIMACS: 14102 -14103 -14104 0 c -3 does not represent an automaton state. c -( b^{23, 15}_2 ∧ b^{23, 15}_1 ∧ b^{23, 15}_0 ∧ true) c in CNF: c -b^{23, 15}_2 ∨ -b^{23, 15}_1 ∨ -b^{23, 15}_0 ∨ false c in DIMACS: -14102 -14103 -14104 0 c i = 16 c -2+1 --> -1 c ( b^{23, 16}_2 ∧ b^{23, 16}_1 ∧ -b^{23, 16}_0 ∧ p_368) -> ( b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ b^{23, 17}_0) c in CNF: c -b^{23, 16}_2 ∨ -b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ -p_368 ∨ b^{23, 17}_2 c -b^{23, 16}_2 ∨ -b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ -p_368 ∨ -b^{23, 17}_1 c -b^{23, 16}_2 ∨ -b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ -p_368 ∨ b^{23, 17}_0 c in DIMACS: -14105 -14106 14107 -368 14108 0 -14105 -14106 14107 -368 -14109 0 -14105 -14106 14107 -368 14110 0 c -1+1 --> 0 c ( b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ b^{23, 16}_0 ∧ p_368) -> (-b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ -b^{23, 17}_0) c in CNF: c -b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ -p_368 ∨ -b^{23, 17}_2 c -b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ -p_368 ∨ -b^{23, 17}_1 c -b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ -p_368 ∨ -b^{23, 17}_0 c in DIMACS: -14105 14106 -14107 -368 -14108 0 -14105 14106 -14107 -368 -14109 0 -14105 14106 -14107 -368 -14110 0 c 0+1 --> 1 c (-b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ -b^{23, 16}_0 ∧ p_368) -> (-b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ b^{23, 17}_0) c in CNF: c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ -p_368 ∨ -b^{23, 17}_2 c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ -p_368 ∨ -b^{23, 17}_1 c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ -p_368 ∨ b^{23, 17}_0 c in DIMACS: 14105 14106 14107 -368 -14108 0 14105 14106 14107 -368 -14109 0 14105 14106 14107 -368 14110 0 c 1+1 --> 2 c (-b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ b^{23, 16}_0 ∧ p_368) -> (-b^{23, 17}_2 ∧ b^{23, 17}_1 ∧ -b^{23, 17}_0) c in CNF: c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ -p_368 ∨ -b^{23, 17}_2 c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ -p_368 ∨ b^{23, 17}_1 c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ -p_368 ∨ -b^{23, 17}_0 c in DIMACS: 14105 14106 -14107 -368 -14108 0 14105 14106 -14107 -368 14109 0 14105 14106 -14107 -368 -14110 0 c 2+1 --> break c (-b^{23, 16}_2 ∧ b^{23, 16}_1 ∧ -b^{23, 16}_0 ∧ p_368) -> break c in CNF: c b^{23, 16}_2 ∨ -b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ -p_368 ∨ break c in DIMACS: 14105 -14106 14107 -368 1162 0 c 2-1 --> 1 c (-b^{23, 16}_2 ∧ b^{23, 16}_1 ∧ -b^{23, 16}_0 ∧ -p_368) -> (-b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ b^{23, 17}_0) c in CNF: c b^{23, 16}_2 ∨ -b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ p_368 ∨ -b^{23, 17}_2 c b^{23, 16}_2 ∨ -b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ p_368 ∨ -b^{23, 17}_1 c b^{23, 16}_2 ∨ -b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ p_368 ∨ b^{23, 17}_0 c in DIMACS: 14105 -14106 14107 368 -14108 0 14105 -14106 14107 368 -14109 0 14105 -14106 14107 368 14110 0 c 1-1 --> 0 c (-b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ b^{23, 16}_0 ∧ -p_368) -> (-b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ -b^{23, 17}_0) c in CNF: c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ p_368 ∨ -b^{23, 17}_2 c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ p_368 ∨ -b^{23, 17}_1 c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ p_368 ∨ -b^{23, 17}_0 c in DIMACS: 14105 14106 -14107 368 -14108 0 14105 14106 -14107 368 -14109 0 14105 14106 -14107 368 -14110 0 c 0-1 --> -1 c (-b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ -b^{23, 16}_0 ∧ -p_368) -> ( b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ b^{23, 17}_0) c in CNF: c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ p_368 ∨ b^{23, 17}_2 c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ p_368 ∨ -b^{23, 17}_1 c b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ p_368 ∨ b^{23, 17}_0 c in DIMACS: 14105 14106 14107 368 14108 0 14105 14106 14107 368 -14109 0 14105 14106 14107 368 14110 0 c -1-1 --> -2 c ( b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ b^{23, 16}_0 ∧ -p_368) -> ( b^{23, 17}_2 ∧ b^{23, 17}_1 ∧ -b^{23, 17}_0) c in CNF: c -b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ p_368 ∨ b^{23, 17}_2 c -b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ p_368 ∨ b^{23, 17}_1 c -b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ p_368 ∨ -b^{23, 17}_0 c in DIMACS: -14105 14106 -14107 368 14108 0 -14105 14106 -14107 368 14109 0 -14105 14106 -14107 368 -14110 0 c -2-1 --> break c ( b^{23, 16}_2 ∧ b^{23, 16}_1 ∧ -b^{23, 16}_0 ∧ -p_368) -> break c in CNF: c -b^{23, 16}_2 ∨ -b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ p_368 ∨ break c in DIMACS: -14105 -14106 14107 368 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 16}_2 ∧ -b^{23, 16}_1 ∧ -b^{23, 16}_0 ∧ true) c in CNF: c -b^{23, 16}_2 ∨ b^{23, 16}_1 ∨ b^{23, 16}_0 ∨ false c in DIMACS: -14105 14106 14107 0 c 3 does not represent an automaton state. c -(-b^{23, 16}_2 ∧ b^{23, 16}_1 ∧ b^{23, 16}_0 ∧ true) c in CNF: c b^{23, 16}_2 ∨ -b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ false c in DIMACS: 14105 -14106 -14107 0 c -3 does not represent an automaton state. c -( b^{23, 16}_2 ∧ b^{23, 16}_1 ∧ b^{23, 16}_0 ∧ true) c in CNF: c -b^{23, 16}_2 ∨ -b^{23, 16}_1 ∨ -b^{23, 16}_0 ∨ false c in DIMACS: -14105 -14106 -14107 0 c i = 17 c -2+1 --> -1 c ( b^{23, 17}_2 ∧ b^{23, 17}_1 ∧ -b^{23, 17}_0 ∧ p_391) -> ( b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ b^{23, 18}_0) c in CNF: c -b^{23, 17}_2 ∨ -b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ -p_391 ∨ b^{23, 18}_2 c -b^{23, 17}_2 ∨ -b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ -p_391 ∨ -b^{23, 18}_1 c -b^{23, 17}_2 ∨ -b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ -p_391 ∨ b^{23, 18}_0 c in DIMACS: -14108 -14109 14110 -391 14111 0 -14108 -14109 14110 -391 -14112 0 -14108 -14109 14110 -391 14113 0 c -1+1 --> 0 c ( b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ b^{23, 17}_0 ∧ p_391) -> (-b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ -b^{23, 18}_0) c in CNF: c -b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ -p_391 ∨ -b^{23, 18}_2 c -b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ -p_391 ∨ -b^{23, 18}_1 c -b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ -p_391 ∨ -b^{23, 18}_0 c in DIMACS: -14108 14109 -14110 -391 -14111 0 -14108 14109 -14110 -391 -14112 0 -14108 14109 -14110 -391 -14113 0 c 0+1 --> 1 c (-b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ -b^{23, 17}_0 ∧ p_391) -> (-b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ b^{23, 18}_0) c in CNF: c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ -p_391 ∨ -b^{23, 18}_2 c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ -p_391 ∨ -b^{23, 18}_1 c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ -p_391 ∨ b^{23, 18}_0 c in DIMACS: 14108 14109 14110 -391 -14111 0 14108 14109 14110 -391 -14112 0 14108 14109 14110 -391 14113 0 c 1+1 --> 2 c (-b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ b^{23, 17}_0 ∧ p_391) -> (-b^{23, 18}_2 ∧ b^{23, 18}_1 ∧ -b^{23, 18}_0) c in CNF: c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ -p_391 ∨ -b^{23, 18}_2 c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ -p_391 ∨ b^{23, 18}_1 c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ -p_391 ∨ -b^{23, 18}_0 c in DIMACS: 14108 14109 -14110 -391 -14111 0 14108 14109 -14110 -391 14112 0 14108 14109 -14110 -391 -14113 0 c 2+1 --> break c (-b^{23, 17}_2 ∧ b^{23, 17}_1 ∧ -b^{23, 17}_0 ∧ p_391) -> break c in CNF: c b^{23, 17}_2 ∨ -b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ -p_391 ∨ break c in DIMACS: 14108 -14109 14110 -391 1162 0 c 2-1 --> 1 c (-b^{23, 17}_2 ∧ b^{23, 17}_1 ∧ -b^{23, 17}_0 ∧ -p_391) -> (-b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ b^{23, 18}_0) c in CNF: c b^{23, 17}_2 ∨ -b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ p_391 ∨ -b^{23, 18}_2 c b^{23, 17}_2 ∨ -b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ p_391 ∨ -b^{23, 18}_1 c b^{23, 17}_2 ∨ -b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ p_391 ∨ b^{23, 18}_0 c in DIMACS: 14108 -14109 14110 391 -14111 0 14108 -14109 14110 391 -14112 0 14108 -14109 14110 391 14113 0 c 1-1 --> 0 c (-b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ b^{23, 17}_0 ∧ -p_391) -> (-b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ -b^{23, 18}_0) c in CNF: c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ p_391 ∨ -b^{23, 18}_2 c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ p_391 ∨ -b^{23, 18}_1 c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ p_391 ∨ -b^{23, 18}_0 c in DIMACS: 14108 14109 -14110 391 -14111 0 14108 14109 -14110 391 -14112 0 14108 14109 -14110 391 -14113 0 c 0-1 --> -1 c (-b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ -b^{23, 17}_0 ∧ -p_391) -> ( b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ b^{23, 18}_0) c in CNF: c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ p_391 ∨ b^{23, 18}_2 c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ p_391 ∨ -b^{23, 18}_1 c b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ p_391 ∨ b^{23, 18}_0 c in DIMACS: 14108 14109 14110 391 14111 0 14108 14109 14110 391 -14112 0 14108 14109 14110 391 14113 0 c -1-1 --> -2 c ( b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ b^{23, 17}_0 ∧ -p_391) -> ( b^{23, 18}_2 ∧ b^{23, 18}_1 ∧ -b^{23, 18}_0) c in CNF: c -b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ p_391 ∨ b^{23, 18}_2 c -b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ p_391 ∨ b^{23, 18}_1 c -b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ p_391 ∨ -b^{23, 18}_0 c in DIMACS: -14108 14109 -14110 391 14111 0 -14108 14109 -14110 391 14112 0 -14108 14109 -14110 391 -14113 0 c -2-1 --> break c ( b^{23, 17}_2 ∧ b^{23, 17}_1 ∧ -b^{23, 17}_0 ∧ -p_391) -> break c in CNF: c -b^{23, 17}_2 ∨ -b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ p_391 ∨ break c in DIMACS: -14108 -14109 14110 391 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 17}_2 ∧ -b^{23, 17}_1 ∧ -b^{23, 17}_0 ∧ true) c in CNF: c -b^{23, 17}_2 ∨ b^{23, 17}_1 ∨ b^{23, 17}_0 ∨ false c in DIMACS: -14108 14109 14110 0 c 3 does not represent an automaton state. c -(-b^{23, 17}_2 ∧ b^{23, 17}_1 ∧ b^{23, 17}_0 ∧ true) c in CNF: c b^{23, 17}_2 ∨ -b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ false c in DIMACS: 14108 -14109 -14110 0 c -3 does not represent an automaton state. c -( b^{23, 17}_2 ∧ b^{23, 17}_1 ∧ b^{23, 17}_0 ∧ true) c in CNF: c -b^{23, 17}_2 ∨ -b^{23, 17}_1 ∨ -b^{23, 17}_0 ∨ false c in DIMACS: -14108 -14109 -14110 0 c i = 18 c -2+1 --> -1 c ( b^{23, 18}_2 ∧ b^{23, 18}_1 ∧ -b^{23, 18}_0 ∧ p_414) -> ( b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ b^{23, 19}_0) c in CNF: c -b^{23, 18}_2 ∨ -b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ -p_414 ∨ b^{23, 19}_2 c -b^{23, 18}_2 ∨ -b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ -p_414 ∨ -b^{23, 19}_1 c -b^{23, 18}_2 ∨ -b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ -p_414 ∨ b^{23, 19}_0 c in DIMACS: -14111 -14112 14113 -414 14114 0 -14111 -14112 14113 -414 -14115 0 -14111 -14112 14113 -414 14116 0 c -1+1 --> 0 c ( b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ b^{23, 18}_0 ∧ p_414) -> (-b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ -b^{23, 19}_0) c in CNF: c -b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ -p_414 ∨ -b^{23, 19}_2 c -b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ -p_414 ∨ -b^{23, 19}_1 c -b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ -p_414 ∨ -b^{23, 19}_0 c in DIMACS: -14111 14112 -14113 -414 -14114 0 -14111 14112 -14113 -414 -14115 0 -14111 14112 -14113 -414 -14116 0 c 0+1 --> 1 c (-b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ -b^{23, 18}_0 ∧ p_414) -> (-b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ b^{23, 19}_0) c in CNF: c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ -p_414 ∨ -b^{23, 19}_2 c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ -p_414 ∨ -b^{23, 19}_1 c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ -p_414 ∨ b^{23, 19}_0 c in DIMACS: 14111 14112 14113 -414 -14114 0 14111 14112 14113 -414 -14115 0 14111 14112 14113 -414 14116 0 c 1+1 --> 2 c (-b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ b^{23, 18}_0 ∧ p_414) -> (-b^{23, 19}_2 ∧ b^{23, 19}_1 ∧ -b^{23, 19}_0) c in CNF: c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ -p_414 ∨ -b^{23, 19}_2 c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ -p_414 ∨ b^{23, 19}_1 c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ -p_414 ∨ -b^{23, 19}_0 c in DIMACS: 14111 14112 -14113 -414 -14114 0 14111 14112 -14113 -414 14115 0 14111 14112 -14113 -414 -14116 0 c 2+1 --> break c (-b^{23, 18}_2 ∧ b^{23, 18}_1 ∧ -b^{23, 18}_0 ∧ p_414) -> break c in CNF: c b^{23, 18}_2 ∨ -b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ -p_414 ∨ break c in DIMACS: 14111 -14112 14113 -414 1162 0 c 2-1 --> 1 c (-b^{23, 18}_2 ∧ b^{23, 18}_1 ∧ -b^{23, 18}_0 ∧ -p_414) -> (-b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ b^{23, 19}_0) c in CNF: c b^{23, 18}_2 ∨ -b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ p_414 ∨ -b^{23, 19}_2 c b^{23, 18}_2 ∨ -b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ p_414 ∨ -b^{23, 19}_1 c b^{23, 18}_2 ∨ -b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ p_414 ∨ b^{23, 19}_0 c in DIMACS: 14111 -14112 14113 414 -14114 0 14111 -14112 14113 414 -14115 0 14111 -14112 14113 414 14116 0 c 1-1 --> 0 c (-b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ b^{23, 18}_0 ∧ -p_414) -> (-b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ -b^{23, 19}_0) c in CNF: c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ p_414 ∨ -b^{23, 19}_2 c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ p_414 ∨ -b^{23, 19}_1 c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ p_414 ∨ -b^{23, 19}_0 c in DIMACS: 14111 14112 -14113 414 -14114 0 14111 14112 -14113 414 -14115 0 14111 14112 -14113 414 -14116 0 c 0-1 --> -1 c (-b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ -b^{23, 18}_0 ∧ -p_414) -> ( b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ b^{23, 19}_0) c in CNF: c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ p_414 ∨ b^{23, 19}_2 c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ p_414 ∨ -b^{23, 19}_1 c b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ p_414 ∨ b^{23, 19}_0 c in DIMACS: 14111 14112 14113 414 14114 0 14111 14112 14113 414 -14115 0 14111 14112 14113 414 14116 0 c -1-1 --> -2 c ( b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ b^{23, 18}_0 ∧ -p_414) -> ( b^{23, 19}_2 ∧ b^{23, 19}_1 ∧ -b^{23, 19}_0) c in CNF: c -b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ p_414 ∨ b^{23, 19}_2 c -b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ p_414 ∨ b^{23, 19}_1 c -b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ p_414 ∨ -b^{23, 19}_0 c in DIMACS: -14111 14112 -14113 414 14114 0 -14111 14112 -14113 414 14115 0 -14111 14112 -14113 414 -14116 0 c -2-1 --> break c ( b^{23, 18}_2 ∧ b^{23, 18}_1 ∧ -b^{23, 18}_0 ∧ -p_414) -> break c in CNF: c -b^{23, 18}_2 ∨ -b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ p_414 ∨ break c in DIMACS: -14111 -14112 14113 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 18}_2 ∧ -b^{23, 18}_1 ∧ -b^{23, 18}_0 ∧ true) c in CNF: c -b^{23, 18}_2 ∨ b^{23, 18}_1 ∨ b^{23, 18}_0 ∨ false c in DIMACS: -14111 14112 14113 0 c 3 does not represent an automaton state. c -(-b^{23, 18}_2 ∧ b^{23, 18}_1 ∧ b^{23, 18}_0 ∧ true) c in CNF: c b^{23, 18}_2 ∨ -b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ false c in DIMACS: 14111 -14112 -14113 0 c -3 does not represent an automaton state. c -( b^{23, 18}_2 ∧ b^{23, 18}_1 ∧ b^{23, 18}_0 ∧ true) c in CNF: c -b^{23, 18}_2 ∨ -b^{23, 18}_1 ∨ -b^{23, 18}_0 ∨ false c in DIMACS: -14111 -14112 -14113 0 c i = 19 c -2+1 --> -1 c ( b^{23, 19}_2 ∧ b^{23, 19}_1 ∧ -b^{23, 19}_0 ∧ p_437) -> ( b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ b^{23, 20}_0) c in CNF: c -b^{23, 19}_2 ∨ -b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ -p_437 ∨ b^{23, 20}_2 c -b^{23, 19}_2 ∨ -b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ -p_437 ∨ -b^{23, 20}_1 c -b^{23, 19}_2 ∨ -b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ -p_437 ∨ b^{23, 20}_0 c in DIMACS: -14114 -14115 14116 -437 14117 0 -14114 -14115 14116 -437 -14118 0 -14114 -14115 14116 -437 14119 0 c -1+1 --> 0 c ( b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ b^{23, 19}_0 ∧ p_437) -> (-b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ -b^{23, 20}_0) c in CNF: c -b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ -p_437 ∨ -b^{23, 20}_2 c -b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ -p_437 ∨ -b^{23, 20}_1 c -b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ -p_437 ∨ -b^{23, 20}_0 c in DIMACS: -14114 14115 -14116 -437 -14117 0 -14114 14115 -14116 -437 -14118 0 -14114 14115 -14116 -437 -14119 0 c 0+1 --> 1 c (-b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ -b^{23, 19}_0 ∧ p_437) -> (-b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ b^{23, 20}_0) c in CNF: c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ -p_437 ∨ -b^{23, 20}_2 c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ -p_437 ∨ -b^{23, 20}_1 c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ -p_437 ∨ b^{23, 20}_0 c in DIMACS: 14114 14115 14116 -437 -14117 0 14114 14115 14116 -437 -14118 0 14114 14115 14116 -437 14119 0 c 1+1 --> 2 c (-b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ b^{23, 19}_0 ∧ p_437) -> (-b^{23, 20}_2 ∧ b^{23, 20}_1 ∧ -b^{23, 20}_0) c in CNF: c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ -p_437 ∨ -b^{23, 20}_2 c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ -p_437 ∨ b^{23, 20}_1 c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ -p_437 ∨ -b^{23, 20}_0 c in DIMACS: 14114 14115 -14116 -437 -14117 0 14114 14115 -14116 -437 14118 0 14114 14115 -14116 -437 -14119 0 c 2+1 --> break c (-b^{23, 19}_2 ∧ b^{23, 19}_1 ∧ -b^{23, 19}_0 ∧ p_437) -> break c in CNF: c b^{23, 19}_2 ∨ -b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ -p_437 ∨ break c in DIMACS: 14114 -14115 14116 -437 1162 0 c 2-1 --> 1 c (-b^{23, 19}_2 ∧ b^{23, 19}_1 ∧ -b^{23, 19}_0 ∧ -p_437) -> (-b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ b^{23, 20}_0) c in CNF: c b^{23, 19}_2 ∨ -b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ p_437 ∨ -b^{23, 20}_2 c b^{23, 19}_2 ∨ -b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ p_437 ∨ -b^{23, 20}_1 c b^{23, 19}_2 ∨ -b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ p_437 ∨ b^{23, 20}_0 c in DIMACS: 14114 -14115 14116 437 -14117 0 14114 -14115 14116 437 -14118 0 14114 -14115 14116 437 14119 0 c 1-1 --> 0 c (-b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ b^{23, 19}_0 ∧ -p_437) -> (-b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ -b^{23, 20}_0) c in CNF: c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ p_437 ∨ -b^{23, 20}_2 c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ p_437 ∨ -b^{23, 20}_1 c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ p_437 ∨ -b^{23, 20}_0 c in DIMACS: 14114 14115 -14116 437 -14117 0 14114 14115 -14116 437 -14118 0 14114 14115 -14116 437 -14119 0 c 0-1 --> -1 c (-b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ -b^{23, 19}_0 ∧ -p_437) -> ( b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ b^{23, 20}_0) c in CNF: c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ p_437 ∨ b^{23, 20}_2 c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ p_437 ∨ -b^{23, 20}_1 c b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ p_437 ∨ b^{23, 20}_0 c in DIMACS: 14114 14115 14116 437 14117 0 14114 14115 14116 437 -14118 0 14114 14115 14116 437 14119 0 c -1-1 --> -2 c ( b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ b^{23, 19}_0 ∧ -p_437) -> ( b^{23, 20}_2 ∧ b^{23, 20}_1 ∧ -b^{23, 20}_0) c in CNF: c -b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ p_437 ∨ b^{23, 20}_2 c -b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ p_437 ∨ b^{23, 20}_1 c -b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ p_437 ∨ -b^{23, 20}_0 c in DIMACS: -14114 14115 -14116 437 14117 0 -14114 14115 -14116 437 14118 0 -14114 14115 -14116 437 -14119 0 c -2-1 --> break c ( b^{23, 19}_2 ∧ b^{23, 19}_1 ∧ -b^{23, 19}_0 ∧ -p_437) -> break c in CNF: c -b^{23, 19}_2 ∨ -b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ p_437 ∨ break c in DIMACS: -14114 -14115 14116 437 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 19}_2 ∧ -b^{23, 19}_1 ∧ -b^{23, 19}_0 ∧ true) c in CNF: c -b^{23, 19}_2 ∨ b^{23, 19}_1 ∨ b^{23, 19}_0 ∨ false c in DIMACS: -14114 14115 14116 0 c 3 does not represent an automaton state. c -(-b^{23, 19}_2 ∧ b^{23, 19}_1 ∧ b^{23, 19}_0 ∧ true) c in CNF: c b^{23, 19}_2 ∨ -b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ false c in DIMACS: 14114 -14115 -14116 0 c -3 does not represent an automaton state. c -( b^{23, 19}_2 ∧ b^{23, 19}_1 ∧ b^{23, 19}_0 ∧ true) c in CNF: c -b^{23, 19}_2 ∨ -b^{23, 19}_1 ∨ -b^{23, 19}_0 ∨ false c in DIMACS: -14114 -14115 -14116 0 c i = 20 c -2+1 --> -1 c ( b^{23, 20}_2 ∧ b^{23, 20}_1 ∧ -b^{23, 20}_0 ∧ p_460) -> ( b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ b^{23, 21}_0) c in CNF: c -b^{23, 20}_2 ∨ -b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ -p_460 ∨ b^{23, 21}_2 c -b^{23, 20}_2 ∨ -b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ -p_460 ∨ -b^{23, 21}_1 c -b^{23, 20}_2 ∨ -b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ -p_460 ∨ b^{23, 21}_0 c in DIMACS: -14117 -14118 14119 -460 14120 0 -14117 -14118 14119 -460 -14121 0 -14117 -14118 14119 -460 14122 0 c -1+1 --> 0 c ( b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ b^{23, 20}_0 ∧ p_460) -> (-b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ -b^{23, 21}_0) c in CNF: c -b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ -p_460 ∨ -b^{23, 21}_2 c -b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ -p_460 ∨ -b^{23, 21}_1 c -b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ -p_460 ∨ -b^{23, 21}_0 c in DIMACS: -14117 14118 -14119 -460 -14120 0 -14117 14118 -14119 -460 -14121 0 -14117 14118 -14119 -460 -14122 0 c 0+1 --> 1 c (-b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ -b^{23, 20}_0 ∧ p_460) -> (-b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ b^{23, 21}_0) c in CNF: c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ -p_460 ∨ -b^{23, 21}_2 c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ -p_460 ∨ -b^{23, 21}_1 c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ -p_460 ∨ b^{23, 21}_0 c in DIMACS: 14117 14118 14119 -460 -14120 0 14117 14118 14119 -460 -14121 0 14117 14118 14119 -460 14122 0 c 1+1 --> 2 c (-b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ b^{23, 20}_0 ∧ p_460) -> (-b^{23, 21}_2 ∧ b^{23, 21}_1 ∧ -b^{23, 21}_0) c in CNF: c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ -p_460 ∨ -b^{23, 21}_2 c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ -p_460 ∨ b^{23, 21}_1 c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ -p_460 ∨ -b^{23, 21}_0 c in DIMACS: 14117 14118 -14119 -460 -14120 0 14117 14118 -14119 -460 14121 0 14117 14118 -14119 -460 -14122 0 c 2+1 --> break c (-b^{23, 20}_2 ∧ b^{23, 20}_1 ∧ -b^{23, 20}_0 ∧ p_460) -> break c in CNF: c b^{23, 20}_2 ∨ -b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ -p_460 ∨ break c in DIMACS: 14117 -14118 14119 -460 1162 0 c 2-1 --> 1 c (-b^{23, 20}_2 ∧ b^{23, 20}_1 ∧ -b^{23, 20}_0 ∧ -p_460) -> (-b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ b^{23, 21}_0) c in CNF: c b^{23, 20}_2 ∨ -b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ p_460 ∨ -b^{23, 21}_2 c b^{23, 20}_2 ∨ -b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ p_460 ∨ -b^{23, 21}_1 c b^{23, 20}_2 ∨ -b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ p_460 ∨ b^{23, 21}_0 c in DIMACS: 14117 -14118 14119 460 -14120 0 14117 -14118 14119 460 -14121 0 14117 -14118 14119 460 14122 0 c 1-1 --> 0 c (-b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ b^{23, 20}_0 ∧ -p_460) -> (-b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ -b^{23, 21}_0) c in CNF: c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ p_460 ∨ -b^{23, 21}_2 c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ p_460 ∨ -b^{23, 21}_1 c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ p_460 ∨ -b^{23, 21}_0 c in DIMACS: 14117 14118 -14119 460 -14120 0 14117 14118 -14119 460 -14121 0 14117 14118 -14119 460 -14122 0 c 0-1 --> -1 c (-b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ -b^{23, 20}_0 ∧ -p_460) -> ( b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ b^{23, 21}_0) c in CNF: c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ p_460 ∨ b^{23, 21}_2 c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ p_460 ∨ -b^{23, 21}_1 c b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ p_460 ∨ b^{23, 21}_0 c in DIMACS: 14117 14118 14119 460 14120 0 14117 14118 14119 460 -14121 0 14117 14118 14119 460 14122 0 c -1-1 --> -2 c ( b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ b^{23, 20}_0 ∧ -p_460) -> ( b^{23, 21}_2 ∧ b^{23, 21}_1 ∧ -b^{23, 21}_0) c in CNF: c -b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ p_460 ∨ b^{23, 21}_2 c -b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ p_460 ∨ b^{23, 21}_1 c -b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ p_460 ∨ -b^{23, 21}_0 c in DIMACS: -14117 14118 -14119 460 14120 0 -14117 14118 -14119 460 14121 0 -14117 14118 -14119 460 -14122 0 c -2-1 --> break c ( b^{23, 20}_2 ∧ b^{23, 20}_1 ∧ -b^{23, 20}_0 ∧ -p_460) -> break c in CNF: c -b^{23, 20}_2 ∨ -b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ p_460 ∨ break c in DIMACS: -14117 -14118 14119 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 20}_2 ∧ -b^{23, 20}_1 ∧ -b^{23, 20}_0 ∧ true) c in CNF: c -b^{23, 20}_2 ∨ b^{23, 20}_1 ∨ b^{23, 20}_0 ∨ false c in DIMACS: -14117 14118 14119 0 c 3 does not represent an automaton state. c -(-b^{23, 20}_2 ∧ b^{23, 20}_1 ∧ b^{23, 20}_0 ∧ true) c in CNF: c b^{23, 20}_2 ∨ -b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ false c in DIMACS: 14117 -14118 -14119 0 c -3 does not represent an automaton state. c -( b^{23, 20}_2 ∧ b^{23, 20}_1 ∧ b^{23, 20}_0 ∧ true) c in CNF: c -b^{23, 20}_2 ∨ -b^{23, 20}_1 ∨ -b^{23, 20}_0 ∨ false c in DIMACS: -14117 -14118 -14119 0 c i = 21 c -2+1 --> -1 c ( b^{23, 21}_2 ∧ b^{23, 21}_1 ∧ -b^{23, 21}_0 ∧ p_483) -> ( b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ b^{23, 22}_0) c in CNF: c -b^{23, 21}_2 ∨ -b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ -p_483 ∨ b^{23, 22}_2 c -b^{23, 21}_2 ∨ -b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ -p_483 ∨ -b^{23, 22}_1 c -b^{23, 21}_2 ∨ -b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ -p_483 ∨ b^{23, 22}_0 c in DIMACS: -14120 -14121 14122 -483 14123 0 -14120 -14121 14122 -483 -14124 0 -14120 -14121 14122 -483 14125 0 c -1+1 --> 0 c ( b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ b^{23, 21}_0 ∧ p_483) -> (-b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ -b^{23, 22}_0) c in CNF: c -b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ -p_483 ∨ -b^{23, 22}_2 c -b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ -p_483 ∨ -b^{23, 22}_1 c -b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ -p_483 ∨ -b^{23, 22}_0 c in DIMACS: -14120 14121 -14122 -483 -14123 0 -14120 14121 -14122 -483 -14124 0 -14120 14121 -14122 -483 -14125 0 c 0+1 --> 1 c (-b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ -b^{23, 21}_0 ∧ p_483) -> (-b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ b^{23, 22}_0) c in CNF: c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ -p_483 ∨ -b^{23, 22}_2 c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ -p_483 ∨ -b^{23, 22}_1 c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ -p_483 ∨ b^{23, 22}_0 c in DIMACS: 14120 14121 14122 -483 -14123 0 14120 14121 14122 -483 -14124 0 14120 14121 14122 -483 14125 0 c 1+1 --> 2 c (-b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ b^{23, 21}_0 ∧ p_483) -> (-b^{23, 22}_2 ∧ b^{23, 22}_1 ∧ -b^{23, 22}_0) c in CNF: c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ -p_483 ∨ -b^{23, 22}_2 c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ -p_483 ∨ b^{23, 22}_1 c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ -p_483 ∨ -b^{23, 22}_0 c in DIMACS: 14120 14121 -14122 -483 -14123 0 14120 14121 -14122 -483 14124 0 14120 14121 -14122 -483 -14125 0 c 2+1 --> break c (-b^{23, 21}_2 ∧ b^{23, 21}_1 ∧ -b^{23, 21}_0 ∧ p_483) -> break c in CNF: c b^{23, 21}_2 ∨ -b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ -p_483 ∨ break c in DIMACS: 14120 -14121 14122 -483 1162 0 c 2-1 --> 1 c (-b^{23, 21}_2 ∧ b^{23, 21}_1 ∧ -b^{23, 21}_0 ∧ -p_483) -> (-b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ b^{23, 22}_0) c in CNF: c b^{23, 21}_2 ∨ -b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ p_483 ∨ -b^{23, 22}_2 c b^{23, 21}_2 ∨ -b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ p_483 ∨ -b^{23, 22}_1 c b^{23, 21}_2 ∨ -b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ p_483 ∨ b^{23, 22}_0 c in DIMACS: 14120 -14121 14122 483 -14123 0 14120 -14121 14122 483 -14124 0 14120 -14121 14122 483 14125 0 c 1-1 --> 0 c (-b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ b^{23, 21}_0 ∧ -p_483) -> (-b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ -b^{23, 22}_0) c in CNF: c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ p_483 ∨ -b^{23, 22}_2 c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ p_483 ∨ -b^{23, 22}_1 c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ p_483 ∨ -b^{23, 22}_0 c in DIMACS: 14120 14121 -14122 483 -14123 0 14120 14121 -14122 483 -14124 0 14120 14121 -14122 483 -14125 0 c 0-1 --> -1 c (-b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ -b^{23, 21}_0 ∧ -p_483) -> ( b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ b^{23, 22}_0) c in CNF: c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ p_483 ∨ b^{23, 22}_2 c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ p_483 ∨ -b^{23, 22}_1 c b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ p_483 ∨ b^{23, 22}_0 c in DIMACS: 14120 14121 14122 483 14123 0 14120 14121 14122 483 -14124 0 14120 14121 14122 483 14125 0 c -1-1 --> -2 c ( b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ b^{23, 21}_0 ∧ -p_483) -> ( b^{23, 22}_2 ∧ b^{23, 22}_1 ∧ -b^{23, 22}_0) c in CNF: c -b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ p_483 ∨ b^{23, 22}_2 c -b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ p_483 ∨ b^{23, 22}_1 c -b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ p_483 ∨ -b^{23, 22}_0 c in DIMACS: -14120 14121 -14122 483 14123 0 -14120 14121 -14122 483 14124 0 -14120 14121 -14122 483 -14125 0 c -2-1 --> break c ( b^{23, 21}_2 ∧ b^{23, 21}_1 ∧ -b^{23, 21}_0 ∧ -p_483) -> break c in CNF: c -b^{23, 21}_2 ∨ -b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ p_483 ∨ break c in DIMACS: -14120 -14121 14122 483 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 21}_2 ∧ -b^{23, 21}_1 ∧ -b^{23, 21}_0 ∧ true) c in CNF: c -b^{23, 21}_2 ∨ b^{23, 21}_1 ∨ b^{23, 21}_0 ∨ false c in DIMACS: -14120 14121 14122 0 c 3 does not represent an automaton state. c -(-b^{23, 21}_2 ∧ b^{23, 21}_1 ∧ b^{23, 21}_0 ∧ true) c in CNF: c b^{23, 21}_2 ∨ -b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ false c in DIMACS: 14120 -14121 -14122 0 c -3 does not represent an automaton state. c -( b^{23, 21}_2 ∧ b^{23, 21}_1 ∧ b^{23, 21}_0 ∧ true) c in CNF: c -b^{23, 21}_2 ∨ -b^{23, 21}_1 ∨ -b^{23, 21}_0 ∨ false c in DIMACS: -14120 -14121 -14122 0 c i = 22 c -2+1 --> -1 c ( b^{23, 22}_2 ∧ b^{23, 22}_1 ∧ -b^{23, 22}_0 ∧ p_506) -> ( b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ b^{23, 23}_0) c in CNF: c -b^{23, 22}_2 ∨ -b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ -p_506 ∨ b^{23, 23}_2 c -b^{23, 22}_2 ∨ -b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ -p_506 ∨ -b^{23, 23}_1 c -b^{23, 22}_2 ∨ -b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ -p_506 ∨ b^{23, 23}_0 c in DIMACS: -14123 -14124 14125 -506 14126 0 -14123 -14124 14125 -506 -14127 0 -14123 -14124 14125 -506 14128 0 c -1+1 --> 0 c ( b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ b^{23, 22}_0 ∧ p_506) -> (-b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ -b^{23, 23}_0) c in CNF: c -b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ -p_506 ∨ -b^{23, 23}_2 c -b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ -p_506 ∨ -b^{23, 23}_1 c -b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ -p_506 ∨ -b^{23, 23}_0 c in DIMACS: -14123 14124 -14125 -506 -14126 0 -14123 14124 -14125 -506 -14127 0 -14123 14124 -14125 -506 -14128 0 c 0+1 --> 1 c (-b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ -b^{23, 22}_0 ∧ p_506) -> (-b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ b^{23, 23}_0) c in CNF: c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ -p_506 ∨ -b^{23, 23}_2 c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ -p_506 ∨ -b^{23, 23}_1 c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ -p_506 ∨ b^{23, 23}_0 c in DIMACS: 14123 14124 14125 -506 -14126 0 14123 14124 14125 -506 -14127 0 14123 14124 14125 -506 14128 0 c 1+1 --> 2 c (-b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ b^{23, 22}_0 ∧ p_506) -> (-b^{23, 23}_2 ∧ b^{23, 23}_1 ∧ -b^{23, 23}_0) c in CNF: c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ -p_506 ∨ -b^{23, 23}_2 c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ -p_506 ∨ b^{23, 23}_1 c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ -p_506 ∨ -b^{23, 23}_0 c in DIMACS: 14123 14124 -14125 -506 -14126 0 14123 14124 -14125 -506 14127 0 14123 14124 -14125 -506 -14128 0 c 2+1 --> break c (-b^{23, 22}_2 ∧ b^{23, 22}_1 ∧ -b^{23, 22}_0 ∧ p_506) -> break c in CNF: c b^{23, 22}_2 ∨ -b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ -p_506 ∨ break c in DIMACS: 14123 -14124 14125 -506 1162 0 c 2-1 --> 1 c (-b^{23, 22}_2 ∧ b^{23, 22}_1 ∧ -b^{23, 22}_0 ∧ -p_506) -> (-b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ b^{23, 23}_0) c in CNF: c b^{23, 22}_2 ∨ -b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ p_506 ∨ -b^{23, 23}_2 c b^{23, 22}_2 ∨ -b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ p_506 ∨ -b^{23, 23}_1 c b^{23, 22}_2 ∨ -b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ p_506 ∨ b^{23, 23}_0 c in DIMACS: 14123 -14124 14125 506 -14126 0 14123 -14124 14125 506 -14127 0 14123 -14124 14125 506 14128 0 c 1-1 --> 0 c (-b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ b^{23, 22}_0 ∧ -p_506) -> (-b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ -b^{23, 23}_0) c in CNF: c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ p_506 ∨ -b^{23, 23}_2 c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ p_506 ∨ -b^{23, 23}_1 c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ p_506 ∨ -b^{23, 23}_0 c in DIMACS: 14123 14124 -14125 506 -14126 0 14123 14124 -14125 506 -14127 0 14123 14124 -14125 506 -14128 0 c 0-1 --> -1 c (-b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ -b^{23, 22}_0 ∧ -p_506) -> ( b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ b^{23, 23}_0) c in CNF: c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ p_506 ∨ b^{23, 23}_2 c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ p_506 ∨ -b^{23, 23}_1 c b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ p_506 ∨ b^{23, 23}_0 c in DIMACS: 14123 14124 14125 506 14126 0 14123 14124 14125 506 -14127 0 14123 14124 14125 506 14128 0 c -1-1 --> -2 c ( b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ b^{23, 22}_0 ∧ -p_506) -> ( b^{23, 23}_2 ∧ b^{23, 23}_1 ∧ -b^{23, 23}_0) c in CNF: c -b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ p_506 ∨ b^{23, 23}_2 c -b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ p_506 ∨ b^{23, 23}_1 c -b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ p_506 ∨ -b^{23, 23}_0 c in DIMACS: -14123 14124 -14125 506 14126 0 -14123 14124 -14125 506 14127 0 -14123 14124 -14125 506 -14128 0 c -2-1 --> break c ( b^{23, 22}_2 ∧ b^{23, 22}_1 ∧ -b^{23, 22}_0 ∧ -p_506) -> break c in CNF: c -b^{23, 22}_2 ∨ -b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ p_506 ∨ break c in DIMACS: -14123 -14124 14125 506 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 22}_2 ∧ -b^{23, 22}_1 ∧ -b^{23, 22}_0 ∧ true) c in CNF: c -b^{23, 22}_2 ∨ b^{23, 22}_1 ∨ b^{23, 22}_0 ∨ false c in DIMACS: -14123 14124 14125 0 c 3 does not represent an automaton state. c -(-b^{23, 22}_2 ∧ b^{23, 22}_1 ∧ b^{23, 22}_0 ∧ true) c in CNF: c b^{23, 22}_2 ∨ -b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ false c in DIMACS: 14123 -14124 -14125 0 c -3 does not represent an automaton state. c -( b^{23, 22}_2 ∧ b^{23, 22}_1 ∧ b^{23, 22}_0 ∧ true) c in CNF: c -b^{23, 22}_2 ∨ -b^{23, 22}_1 ∨ -b^{23, 22}_0 ∨ false c in DIMACS: -14123 -14124 -14125 0 c i = 23 c -2+1 --> -1 c ( b^{23, 23}_2 ∧ b^{23, 23}_1 ∧ -b^{23, 23}_0 ∧ p_529) -> ( b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ b^{23, 24}_0) c in CNF: c -b^{23, 23}_2 ∨ -b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ -p_529 ∨ b^{23, 24}_2 c -b^{23, 23}_2 ∨ -b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ -p_529 ∨ -b^{23, 24}_1 c -b^{23, 23}_2 ∨ -b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ -p_529 ∨ b^{23, 24}_0 c in DIMACS: -14126 -14127 14128 -529 14129 0 -14126 -14127 14128 -529 -14130 0 -14126 -14127 14128 -529 14131 0 c -1+1 --> 0 c ( b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ b^{23, 23}_0 ∧ p_529) -> (-b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ -b^{23, 24}_0) c in CNF: c -b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ -p_529 ∨ -b^{23, 24}_2 c -b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ -p_529 ∨ -b^{23, 24}_1 c -b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ -p_529 ∨ -b^{23, 24}_0 c in DIMACS: -14126 14127 -14128 -529 -14129 0 -14126 14127 -14128 -529 -14130 0 -14126 14127 -14128 -529 -14131 0 c 0+1 --> 1 c (-b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ -b^{23, 23}_0 ∧ p_529) -> (-b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ b^{23, 24}_0) c in CNF: c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ -p_529 ∨ -b^{23, 24}_2 c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ -p_529 ∨ -b^{23, 24}_1 c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ -p_529 ∨ b^{23, 24}_0 c in DIMACS: 14126 14127 14128 -529 -14129 0 14126 14127 14128 -529 -14130 0 14126 14127 14128 -529 14131 0 c 1+1 --> 2 c (-b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ b^{23, 23}_0 ∧ p_529) -> (-b^{23, 24}_2 ∧ b^{23, 24}_1 ∧ -b^{23, 24}_0) c in CNF: c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ -p_529 ∨ -b^{23, 24}_2 c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ -p_529 ∨ b^{23, 24}_1 c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ -p_529 ∨ -b^{23, 24}_0 c in DIMACS: 14126 14127 -14128 -529 -14129 0 14126 14127 -14128 -529 14130 0 14126 14127 -14128 -529 -14131 0 c 2+1 --> break c (-b^{23, 23}_2 ∧ b^{23, 23}_1 ∧ -b^{23, 23}_0 ∧ p_529) -> break c in CNF: c b^{23, 23}_2 ∨ -b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ -p_529 ∨ break c in DIMACS: 14126 -14127 14128 -529 1162 0 c 2-1 --> 1 c (-b^{23, 23}_2 ∧ b^{23, 23}_1 ∧ -b^{23, 23}_0 ∧ -p_529) -> (-b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ b^{23, 24}_0) c in CNF: c b^{23, 23}_2 ∨ -b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ p_529 ∨ -b^{23, 24}_2 c b^{23, 23}_2 ∨ -b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ p_529 ∨ -b^{23, 24}_1 c b^{23, 23}_2 ∨ -b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ p_529 ∨ b^{23, 24}_0 c in DIMACS: 14126 -14127 14128 529 -14129 0 14126 -14127 14128 529 -14130 0 14126 -14127 14128 529 14131 0 c 1-1 --> 0 c (-b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ b^{23, 23}_0 ∧ -p_529) -> (-b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ -b^{23, 24}_0) c in CNF: c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ p_529 ∨ -b^{23, 24}_2 c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ p_529 ∨ -b^{23, 24}_1 c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ p_529 ∨ -b^{23, 24}_0 c in DIMACS: 14126 14127 -14128 529 -14129 0 14126 14127 -14128 529 -14130 0 14126 14127 -14128 529 -14131 0 c 0-1 --> -1 c (-b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ -b^{23, 23}_0 ∧ -p_529) -> ( b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ b^{23, 24}_0) c in CNF: c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ p_529 ∨ b^{23, 24}_2 c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ p_529 ∨ -b^{23, 24}_1 c b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ p_529 ∨ b^{23, 24}_0 c in DIMACS: 14126 14127 14128 529 14129 0 14126 14127 14128 529 -14130 0 14126 14127 14128 529 14131 0 c -1-1 --> -2 c ( b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ b^{23, 23}_0 ∧ -p_529) -> ( b^{23, 24}_2 ∧ b^{23, 24}_1 ∧ -b^{23, 24}_0) c in CNF: c -b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ p_529 ∨ b^{23, 24}_2 c -b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ p_529 ∨ b^{23, 24}_1 c -b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ p_529 ∨ -b^{23, 24}_0 c in DIMACS: -14126 14127 -14128 529 14129 0 -14126 14127 -14128 529 14130 0 -14126 14127 -14128 529 -14131 0 c -2-1 --> break c ( b^{23, 23}_2 ∧ b^{23, 23}_1 ∧ -b^{23, 23}_0 ∧ -p_529) -> break c in CNF: c -b^{23, 23}_2 ∨ -b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ p_529 ∨ break c in DIMACS: -14126 -14127 14128 529 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 23}_2 ∧ -b^{23, 23}_1 ∧ -b^{23, 23}_0 ∧ true) c in CNF: c -b^{23, 23}_2 ∨ b^{23, 23}_1 ∨ b^{23, 23}_0 ∨ false c in DIMACS: -14126 14127 14128 0 c 3 does not represent an automaton state. c -(-b^{23, 23}_2 ∧ b^{23, 23}_1 ∧ b^{23, 23}_0 ∧ true) c in CNF: c b^{23, 23}_2 ∨ -b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ false c in DIMACS: 14126 -14127 -14128 0 c -3 does not represent an automaton state. c -( b^{23, 23}_2 ∧ b^{23, 23}_1 ∧ b^{23, 23}_0 ∧ true) c in CNF: c -b^{23, 23}_2 ∨ -b^{23, 23}_1 ∨ -b^{23, 23}_0 ∨ false c in DIMACS: -14126 -14127 -14128 0 c i = 24 c -2+1 --> -1 c ( b^{23, 24}_2 ∧ b^{23, 24}_1 ∧ -b^{23, 24}_0 ∧ p_552) -> ( b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ b^{23, 25}_0) c in CNF: c -b^{23, 24}_2 ∨ -b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ -p_552 ∨ b^{23, 25}_2 c -b^{23, 24}_2 ∨ -b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ -p_552 ∨ -b^{23, 25}_1 c -b^{23, 24}_2 ∨ -b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ -p_552 ∨ b^{23, 25}_0 c in DIMACS: -14129 -14130 14131 -552 14132 0 -14129 -14130 14131 -552 -14133 0 -14129 -14130 14131 -552 14134 0 c -1+1 --> 0 c ( b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ b^{23, 24}_0 ∧ p_552) -> (-b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ -b^{23, 25}_0) c in CNF: c -b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ -p_552 ∨ -b^{23, 25}_2 c -b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ -p_552 ∨ -b^{23, 25}_1 c -b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ -p_552 ∨ -b^{23, 25}_0 c in DIMACS: -14129 14130 -14131 -552 -14132 0 -14129 14130 -14131 -552 -14133 0 -14129 14130 -14131 -552 -14134 0 c 0+1 --> 1 c (-b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ -b^{23, 24}_0 ∧ p_552) -> (-b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ b^{23, 25}_0) c in CNF: c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ -p_552 ∨ -b^{23, 25}_2 c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ -p_552 ∨ -b^{23, 25}_1 c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ -p_552 ∨ b^{23, 25}_0 c in DIMACS: 14129 14130 14131 -552 -14132 0 14129 14130 14131 -552 -14133 0 14129 14130 14131 -552 14134 0 c 1+1 --> 2 c (-b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ b^{23, 24}_0 ∧ p_552) -> (-b^{23, 25}_2 ∧ b^{23, 25}_1 ∧ -b^{23, 25}_0) c in CNF: c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ -p_552 ∨ -b^{23, 25}_2 c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ -p_552 ∨ b^{23, 25}_1 c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ -p_552 ∨ -b^{23, 25}_0 c in DIMACS: 14129 14130 -14131 -552 -14132 0 14129 14130 -14131 -552 14133 0 14129 14130 -14131 -552 -14134 0 c 2+1 --> break c (-b^{23, 24}_2 ∧ b^{23, 24}_1 ∧ -b^{23, 24}_0 ∧ p_552) -> break c in CNF: c b^{23, 24}_2 ∨ -b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ -p_552 ∨ break c in DIMACS: 14129 -14130 14131 -552 1162 0 c 2-1 --> 1 c (-b^{23, 24}_2 ∧ b^{23, 24}_1 ∧ -b^{23, 24}_0 ∧ -p_552) -> (-b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ b^{23, 25}_0) c in CNF: c b^{23, 24}_2 ∨ -b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ p_552 ∨ -b^{23, 25}_2 c b^{23, 24}_2 ∨ -b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ p_552 ∨ -b^{23, 25}_1 c b^{23, 24}_2 ∨ -b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ p_552 ∨ b^{23, 25}_0 c in DIMACS: 14129 -14130 14131 552 -14132 0 14129 -14130 14131 552 -14133 0 14129 -14130 14131 552 14134 0 c 1-1 --> 0 c (-b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ b^{23, 24}_0 ∧ -p_552) -> (-b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ -b^{23, 25}_0) c in CNF: c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ p_552 ∨ -b^{23, 25}_2 c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ p_552 ∨ -b^{23, 25}_1 c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ p_552 ∨ -b^{23, 25}_0 c in DIMACS: 14129 14130 -14131 552 -14132 0 14129 14130 -14131 552 -14133 0 14129 14130 -14131 552 -14134 0 c 0-1 --> -1 c (-b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ -b^{23, 24}_0 ∧ -p_552) -> ( b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ b^{23, 25}_0) c in CNF: c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ p_552 ∨ b^{23, 25}_2 c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ p_552 ∨ -b^{23, 25}_1 c b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ p_552 ∨ b^{23, 25}_0 c in DIMACS: 14129 14130 14131 552 14132 0 14129 14130 14131 552 -14133 0 14129 14130 14131 552 14134 0 c -1-1 --> -2 c ( b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ b^{23, 24}_0 ∧ -p_552) -> ( b^{23, 25}_2 ∧ b^{23, 25}_1 ∧ -b^{23, 25}_0) c in CNF: c -b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ p_552 ∨ b^{23, 25}_2 c -b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ p_552 ∨ b^{23, 25}_1 c -b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ p_552 ∨ -b^{23, 25}_0 c in DIMACS: -14129 14130 -14131 552 14132 0 -14129 14130 -14131 552 14133 0 -14129 14130 -14131 552 -14134 0 c -2-1 --> break c ( b^{23, 24}_2 ∧ b^{23, 24}_1 ∧ -b^{23, 24}_0 ∧ -p_552) -> break c in CNF: c -b^{23, 24}_2 ∨ -b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ p_552 ∨ break c in DIMACS: -14129 -14130 14131 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 24}_2 ∧ -b^{23, 24}_1 ∧ -b^{23, 24}_0 ∧ true) c in CNF: c -b^{23, 24}_2 ∨ b^{23, 24}_1 ∨ b^{23, 24}_0 ∨ false c in DIMACS: -14129 14130 14131 0 c 3 does not represent an automaton state. c -(-b^{23, 24}_2 ∧ b^{23, 24}_1 ∧ b^{23, 24}_0 ∧ true) c in CNF: c b^{23, 24}_2 ∨ -b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ false c in DIMACS: 14129 -14130 -14131 0 c -3 does not represent an automaton state. c -( b^{23, 24}_2 ∧ b^{23, 24}_1 ∧ b^{23, 24}_0 ∧ true) c in CNF: c -b^{23, 24}_2 ∨ -b^{23, 24}_1 ∨ -b^{23, 24}_0 ∨ false c in DIMACS: -14129 -14130 -14131 0 c i = 25 c -2+1 --> -1 c ( b^{23, 25}_2 ∧ b^{23, 25}_1 ∧ -b^{23, 25}_0 ∧ p_575) -> ( b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ b^{23, 26}_0) c in CNF: c -b^{23, 25}_2 ∨ -b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ -p_575 ∨ b^{23, 26}_2 c -b^{23, 25}_2 ∨ -b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ -p_575 ∨ -b^{23, 26}_1 c -b^{23, 25}_2 ∨ -b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ -p_575 ∨ b^{23, 26}_0 c in DIMACS: -14132 -14133 14134 -575 14135 0 -14132 -14133 14134 -575 -14136 0 -14132 -14133 14134 -575 14137 0 c -1+1 --> 0 c ( b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ b^{23, 25}_0 ∧ p_575) -> (-b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ -b^{23, 26}_0) c in CNF: c -b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ -p_575 ∨ -b^{23, 26}_2 c -b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ -p_575 ∨ -b^{23, 26}_1 c -b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ -p_575 ∨ -b^{23, 26}_0 c in DIMACS: -14132 14133 -14134 -575 -14135 0 -14132 14133 -14134 -575 -14136 0 -14132 14133 -14134 -575 -14137 0 c 0+1 --> 1 c (-b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ -b^{23, 25}_0 ∧ p_575) -> (-b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ b^{23, 26}_0) c in CNF: c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ -p_575 ∨ -b^{23, 26}_2 c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ -p_575 ∨ -b^{23, 26}_1 c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ -p_575 ∨ b^{23, 26}_0 c in DIMACS: 14132 14133 14134 -575 -14135 0 14132 14133 14134 -575 -14136 0 14132 14133 14134 -575 14137 0 c 1+1 --> 2 c (-b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ b^{23, 25}_0 ∧ p_575) -> (-b^{23, 26}_2 ∧ b^{23, 26}_1 ∧ -b^{23, 26}_0) c in CNF: c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ -p_575 ∨ -b^{23, 26}_2 c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ -p_575 ∨ b^{23, 26}_1 c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ -p_575 ∨ -b^{23, 26}_0 c in DIMACS: 14132 14133 -14134 -575 -14135 0 14132 14133 -14134 -575 14136 0 14132 14133 -14134 -575 -14137 0 c 2+1 --> break c (-b^{23, 25}_2 ∧ b^{23, 25}_1 ∧ -b^{23, 25}_0 ∧ p_575) -> break c in CNF: c b^{23, 25}_2 ∨ -b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ -p_575 ∨ break c in DIMACS: 14132 -14133 14134 -575 1162 0 c 2-1 --> 1 c (-b^{23, 25}_2 ∧ b^{23, 25}_1 ∧ -b^{23, 25}_0 ∧ -p_575) -> (-b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ b^{23, 26}_0) c in CNF: c b^{23, 25}_2 ∨ -b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ p_575 ∨ -b^{23, 26}_2 c b^{23, 25}_2 ∨ -b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ p_575 ∨ -b^{23, 26}_1 c b^{23, 25}_2 ∨ -b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ p_575 ∨ b^{23, 26}_0 c in DIMACS: 14132 -14133 14134 575 -14135 0 14132 -14133 14134 575 -14136 0 14132 -14133 14134 575 14137 0 c 1-1 --> 0 c (-b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ b^{23, 25}_0 ∧ -p_575) -> (-b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ -b^{23, 26}_0) c in CNF: c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ p_575 ∨ -b^{23, 26}_2 c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ p_575 ∨ -b^{23, 26}_1 c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ p_575 ∨ -b^{23, 26}_0 c in DIMACS: 14132 14133 -14134 575 -14135 0 14132 14133 -14134 575 -14136 0 14132 14133 -14134 575 -14137 0 c 0-1 --> -1 c (-b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ -b^{23, 25}_0 ∧ -p_575) -> ( b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ b^{23, 26}_0) c in CNF: c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ p_575 ∨ b^{23, 26}_2 c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ p_575 ∨ -b^{23, 26}_1 c b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ p_575 ∨ b^{23, 26}_0 c in DIMACS: 14132 14133 14134 575 14135 0 14132 14133 14134 575 -14136 0 14132 14133 14134 575 14137 0 c -1-1 --> -2 c ( b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ b^{23, 25}_0 ∧ -p_575) -> ( b^{23, 26}_2 ∧ b^{23, 26}_1 ∧ -b^{23, 26}_0) c in CNF: c -b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ p_575 ∨ b^{23, 26}_2 c -b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ p_575 ∨ b^{23, 26}_1 c -b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ p_575 ∨ -b^{23, 26}_0 c in DIMACS: -14132 14133 -14134 575 14135 0 -14132 14133 -14134 575 14136 0 -14132 14133 -14134 575 -14137 0 c -2-1 --> break c ( b^{23, 25}_2 ∧ b^{23, 25}_1 ∧ -b^{23, 25}_0 ∧ -p_575) -> break c in CNF: c -b^{23, 25}_2 ∨ -b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ p_575 ∨ break c in DIMACS: -14132 -14133 14134 575 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 25}_2 ∧ -b^{23, 25}_1 ∧ -b^{23, 25}_0 ∧ true) c in CNF: c -b^{23, 25}_2 ∨ b^{23, 25}_1 ∨ b^{23, 25}_0 ∨ false c in DIMACS: -14132 14133 14134 0 c 3 does not represent an automaton state. c -(-b^{23, 25}_2 ∧ b^{23, 25}_1 ∧ b^{23, 25}_0 ∧ true) c in CNF: c b^{23, 25}_2 ∨ -b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ false c in DIMACS: 14132 -14133 -14134 0 c -3 does not represent an automaton state. c -( b^{23, 25}_2 ∧ b^{23, 25}_1 ∧ b^{23, 25}_0 ∧ true) c in CNF: c -b^{23, 25}_2 ∨ -b^{23, 25}_1 ∨ -b^{23, 25}_0 ∨ false c in DIMACS: -14132 -14133 -14134 0 c i = 26 c -2+1 --> -1 c ( b^{23, 26}_2 ∧ b^{23, 26}_1 ∧ -b^{23, 26}_0 ∧ p_598) -> ( b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ b^{23, 27}_0) c in CNF: c -b^{23, 26}_2 ∨ -b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ -p_598 ∨ b^{23, 27}_2 c -b^{23, 26}_2 ∨ -b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ -p_598 ∨ -b^{23, 27}_1 c -b^{23, 26}_2 ∨ -b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ -p_598 ∨ b^{23, 27}_0 c in DIMACS: -14135 -14136 14137 -598 14138 0 -14135 -14136 14137 -598 -14139 0 -14135 -14136 14137 -598 14140 0 c -1+1 --> 0 c ( b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ b^{23, 26}_0 ∧ p_598) -> (-b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ -b^{23, 27}_0) c in CNF: c -b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ -p_598 ∨ -b^{23, 27}_2 c -b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ -p_598 ∨ -b^{23, 27}_1 c -b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ -p_598 ∨ -b^{23, 27}_0 c in DIMACS: -14135 14136 -14137 -598 -14138 0 -14135 14136 -14137 -598 -14139 0 -14135 14136 -14137 -598 -14140 0 c 0+1 --> 1 c (-b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ -b^{23, 26}_0 ∧ p_598) -> (-b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ b^{23, 27}_0) c in CNF: c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ -p_598 ∨ -b^{23, 27}_2 c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ -p_598 ∨ -b^{23, 27}_1 c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ -p_598 ∨ b^{23, 27}_0 c in DIMACS: 14135 14136 14137 -598 -14138 0 14135 14136 14137 -598 -14139 0 14135 14136 14137 -598 14140 0 c 1+1 --> 2 c (-b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ b^{23, 26}_0 ∧ p_598) -> (-b^{23, 27}_2 ∧ b^{23, 27}_1 ∧ -b^{23, 27}_0) c in CNF: c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ -p_598 ∨ -b^{23, 27}_2 c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ -p_598 ∨ b^{23, 27}_1 c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ -p_598 ∨ -b^{23, 27}_0 c in DIMACS: 14135 14136 -14137 -598 -14138 0 14135 14136 -14137 -598 14139 0 14135 14136 -14137 -598 -14140 0 c 2+1 --> break c (-b^{23, 26}_2 ∧ b^{23, 26}_1 ∧ -b^{23, 26}_0 ∧ p_598) -> break c in CNF: c b^{23, 26}_2 ∨ -b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ -p_598 ∨ break c in DIMACS: 14135 -14136 14137 -598 1162 0 c 2-1 --> 1 c (-b^{23, 26}_2 ∧ b^{23, 26}_1 ∧ -b^{23, 26}_0 ∧ -p_598) -> (-b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ b^{23, 27}_0) c in CNF: c b^{23, 26}_2 ∨ -b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ p_598 ∨ -b^{23, 27}_2 c b^{23, 26}_2 ∨ -b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ p_598 ∨ -b^{23, 27}_1 c b^{23, 26}_2 ∨ -b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ p_598 ∨ b^{23, 27}_0 c in DIMACS: 14135 -14136 14137 598 -14138 0 14135 -14136 14137 598 -14139 0 14135 -14136 14137 598 14140 0 c 1-1 --> 0 c (-b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ b^{23, 26}_0 ∧ -p_598) -> (-b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ -b^{23, 27}_0) c in CNF: c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ p_598 ∨ -b^{23, 27}_2 c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ p_598 ∨ -b^{23, 27}_1 c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ p_598 ∨ -b^{23, 27}_0 c in DIMACS: 14135 14136 -14137 598 -14138 0 14135 14136 -14137 598 -14139 0 14135 14136 -14137 598 -14140 0 c 0-1 --> -1 c (-b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ -b^{23, 26}_0 ∧ -p_598) -> ( b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ b^{23, 27}_0) c in CNF: c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ p_598 ∨ b^{23, 27}_2 c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ p_598 ∨ -b^{23, 27}_1 c b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ p_598 ∨ b^{23, 27}_0 c in DIMACS: 14135 14136 14137 598 14138 0 14135 14136 14137 598 -14139 0 14135 14136 14137 598 14140 0 c -1-1 --> -2 c ( b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ b^{23, 26}_0 ∧ -p_598) -> ( b^{23, 27}_2 ∧ b^{23, 27}_1 ∧ -b^{23, 27}_0) c in CNF: c -b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ p_598 ∨ b^{23, 27}_2 c -b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ p_598 ∨ b^{23, 27}_1 c -b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ p_598 ∨ -b^{23, 27}_0 c in DIMACS: -14135 14136 -14137 598 14138 0 -14135 14136 -14137 598 14139 0 -14135 14136 -14137 598 -14140 0 c -2-1 --> break c ( b^{23, 26}_2 ∧ b^{23, 26}_1 ∧ -b^{23, 26}_0 ∧ -p_598) -> break c in CNF: c -b^{23, 26}_2 ∨ -b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ p_598 ∨ break c in DIMACS: -14135 -14136 14137 598 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 26}_2 ∧ -b^{23, 26}_1 ∧ -b^{23, 26}_0 ∧ true) c in CNF: c -b^{23, 26}_2 ∨ b^{23, 26}_1 ∨ b^{23, 26}_0 ∨ false c in DIMACS: -14135 14136 14137 0 c 3 does not represent an automaton state. c -(-b^{23, 26}_2 ∧ b^{23, 26}_1 ∧ b^{23, 26}_0 ∧ true) c in CNF: c b^{23, 26}_2 ∨ -b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ false c in DIMACS: 14135 -14136 -14137 0 c -3 does not represent an automaton state. c -( b^{23, 26}_2 ∧ b^{23, 26}_1 ∧ b^{23, 26}_0 ∧ true) c in CNF: c -b^{23, 26}_2 ∨ -b^{23, 26}_1 ∨ -b^{23, 26}_0 ∨ false c in DIMACS: -14135 -14136 -14137 0 c i = 27 c -2+1 --> -1 c ( b^{23, 27}_2 ∧ b^{23, 27}_1 ∧ -b^{23, 27}_0 ∧ p_621) -> ( b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ b^{23, 28}_0) c in CNF: c -b^{23, 27}_2 ∨ -b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ -p_621 ∨ b^{23, 28}_2 c -b^{23, 27}_2 ∨ -b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ -p_621 ∨ -b^{23, 28}_1 c -b^{23, 27}_2 ∨ -b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ -p_621 ∨ b^{23, 28}_0 c in DIMACS: -14138 -14139 14140 -621 14141 0 -14138 -14139 14140 -621 -14142 0 -14138 -14139 14140 -621 14143 0 c -1+1 --> 0 c ( b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ b^{23, 27}_0 ∧ p_621) -> (-b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ -b^{23, 28}_0) c in CNF: c -b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ -p_621 ∨ -b^{23, 28}_2 c -b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ -p_621 ∨ -b^{23, 28}_1 c -b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ -p_621 ∨ -b^{23, 28}_0 c in DIMACS: -14138 14139 -14140 -621 -14141 0 -14138 14139 -14140 -621 -14142 0 -14138 14139 -14140 -621 -14143 0 c 0+1 --> 1 c (-b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ -b^{23, 27}_0 ∧ p_621) -> (-b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ b^{23, 28}_0) c in CNF: c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ -p_621 ∨ -b^{23, 28}_2 c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ -p_621 ∨ -b^{23, 28}_1 c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ -p_621 ∨ b^{23, 28}_0 c in DIMACS: 14138 14139 14140 -621 -14141 0 14138 14139 14140 -621 -14142 0 14138 14139 14140 -621 14143 0 c 1+1 --> 2 c (-b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ b^{23, 27}_0 ∧ p_621) -> (-b^{23, 28}_2 ∧ b^{23, 28}_1 ∧ -b^{23, 28}_0) c in CNF: c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ -p_621 ∨ -b^{23, 28}_2 c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ -p_621 ∨ b^{23, 28}_1 c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ -p_621 ∨ -b^{23, 28}_0 c in DIMACS: 14138 14139 -14140 -621 -14141 0 14138 14139 -14140 -621 14142 0 14138 14139 -14140 -621 -14143 0 c 2+1 --> break c (-b^{23, 27}_2 ∧ b^{23, 27}_1 ∧ -b^{23, 27}_0 ∧ p_621) -> break c in CNF: c b^{23, 27}_2 ∨ -b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ -p_621 ∨ break c in DIMACS: 14138 -14139 14140 -621 1162 0 c 2-1 --> 1 c (-b^{23, 27}_2 ∧ b^{23, 27}_1 ∧ -b^{23, 27}_0 ∧ -p_621) -> (-b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ b^{23, 28}_0) c in CNF: c b^{23, 27}_2 ∨ -b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ p_621 ∨ -b^{23, 28}_2 c b^{23, 27}_2 ∨ -b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ p_621 ∨ -b^{23, 28}_1 c b^{23, 27}_2 ∨ -b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ p_621 ∨ b^{23, 28}_0 c in DIMACS: 14138 -14139 14140 621 -14141 0 14138 -14139 14140 621 -14142 0 14138 -14139 14140 621 14143 0 c 1-1 --> 0 c (-b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ b^{23, 27}_0 ∧ -p_621) -> (-b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ -b^{23, 28}_0) c in CNF: c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ p_621 ∨ -b^{23, 28}_2 c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ p_621 ∨ -b^{23, 28}_1 c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ p_621 ∨ -b^{23, 28}_0 c in DIMACS: 14138 14139 -14140 621 -14141 0 14138 14139 -14140 621 -14142 0 14138 14139 -14140 621 -14143 0 c 0-1 --> -1 c (-b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ -b^{23, 27}_0 ∧ -p_621) -> ( b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ b^{23, 28}_0) c in CNF: c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ p_621 ∨ b^{23, 28}_2 c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ p_621 ∨ -b^{23, 28}_1 c b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ p_621 ∨ b^{23, 28}_0 c in DIMACS: 14138 14139 14140 621 14141 0 14138 14139 14140 621 -14142 0 14138 14139 14140 621 14143 0 c -1-1 --> -2 c ( b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ b^{23, 27}_0 ∧ -p_621) -> ( b^{23, 28}_2 ∧ b^{23, 28}_1 ∧ -b^{23, 28}_0) c in CNF: c -b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ p_621 ∨ b^{23, 28}_2 c -b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ p_621 ∨ b^{23, 28}_1 c -b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ p_621 ∨ -b^{23, 28}_0 c in DIMACS: -14138 14139 -14140 621 14141 0 -14138 14139 -14140 621 14142 0 -14138 14139 -14140 621 -14143 0 c -2-1 --> break c ( b^{23, 27}_2 ∧ b^{23, 27}_1 ∧ -b^{23, 27}_0 ∧ -p_621) -> break c in CNF: c -b^{23, 27}_2 ∨ -b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ p_621 ∨ break c in DIMACS: -14138 -14139 14140 621 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 27}_2 ∧ -b^{23, 27}_1 ∧ -b^{23, 27}_0 ∧ true) c in CNF: c -b^{23, 27}_2 ∨ b^{23, 27}_1 ∨ b^{23, 27}_0 ∨ false c in DIMACS: -14138 14139 14140 0 c 3 does not represent an automaton state. c -(-b^{23, 27}_2 ∧ b^{23, 27}_1 ∧ b^{23, 27}_0 ∧ true) c in CNF: c b^{23, 27}_2 ∨ -b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ false c in DIMACS: 14138 -14139 -14140 0 c -3 does not represent an automaton state. c -( b^{23, 27}_2 ∧ b^{23, 27}_1 ∧ b^{23, 27}_0 ∧ true) c in CNF: c -b^{23, 27}_2 ∨ -b^{23, 27}_1 ∨ -b^{23, 27}_0 ∨ false c in DIMACS: -14138 -14139 -14140 0 c i = 28 c -2+1 --> -1 c ( b^{23, 28}_2 ∧ b^{23, 28}_1 ∧ -b^{23, 28}_0 ∧ p_644) -> ( b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ b^{23, 29}_0) c in CNF: c -b^{23, 28}_2 ∨ -b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ -p_644 ∨ b^{23, 29}_2 c -b^{23, 28}_2 ∨ -b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ -p_644 ∨ -b^{23, 29}_1 c -b^{23, 28}_2 ∨ -b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ -p_644 ∨ b^{23, 29}_0 c in DIMACS: -14141 -14142 14143 -644 14144 0 -14141 -14142 14143 -644 -14145 0 -14141 -14142 14143 -644 14146 0 c -1+1 --> 0 c ( b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ b^{23, 28}_0 ∧ p_644) -> (-b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ -b^{23, 29}_0) c in CNF: c -b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ -p_644 ∨ -b^{23, 29}_2 c -b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ -p_644 ∨ -b^{23, 29}_1 c -b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ -p_644 ∨ -b^{23, 29}_0 c in DIMACS: -14141 14142 -14143 -644 -14144 0 -14141 14142 -14143 -644 -14145 0 -14141 14142 -14143 -644 -14146 0 c 0+1 --> 1 c (-b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ -b^{23, 28}_0 ∧ p_644) -> (-b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ b^{23, 29}_0) c in CNF: c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ -p_644 ∨ -b^{23, 29}_2 c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ -p_644 ∨ -b^{23, 29}_1 c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ -p_644 ∨ b^{23, 29}_0 c in DIMACS: 14141 14142 14143 -644 -14144 0 14141 14142 14143 -644 -14145 0 14141 14142 14143 -644 14146 0 c 1+1 --> 2 c (-b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ b^{23, 28}_0 ∧ p_644) -> (-b^{23, 29}_2 ∧ b^{23, 29}_1 ∧ -b^{23, 29}_0) c in CNF: c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ -p_644 ∨ -b^{23, 29}_2 c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ -p_644 ∨ b^{23, 29}_1 c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ -p_644 ∨ -b^{23, 29}_0 c in DIMACS: 14141 14142 -14143 -644 -14144 0 14141 14142 -14143 -644 14145 0 14141 14142 -14143 -644 -14146 0 c 2+1 --> break c (-b^{23, 28}_2 ∧ b^{23, 28}_1 ∧ -b^{23, 28}_0 ∧ p_644) -> break c in CNF: c b^{23, 28}_2 ∨ -b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ -p_644 ∨ break c in DIMACS: 14141 -14142 14143 -644 1162 0 c 2-1 --> 1 c (-b^{23, 28}_2 ∧ b^{23, 28}_1 ∧ -b^{23, 28}_0 ∧ -p_644) -> (-b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ b^{23, 29}_0) c in CNF: c b^{23, 28}_2 ∨ -b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ p_644 ∨ -b^{23, 29}_2 c b^{23, 28}_2 ∨ -b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ p_644 ∨ -b^{23, 29}_1 c b^{23, 28}_2 ∨ -b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ p_644 ∨ b^{23, 29}_0 c in DIMACS: 14141 -14142 14143 644 -14144 0 14141 -14142 14143 644 -14145 0 14141 -14142 14143 644 14146 0 c 1-1 --> 0 c (-b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ b^{23, 28}_0 ∧ -p_644) -> (-b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ -b^{23, 29}_0) c in CNF: c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ p_644 ∨ -b^{23, 29}_2 c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ p_644 ∨ -b^{23, 29}_1 c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ p_644 ∨ -b^{23, 29}_0 c in DIMACS: 14141 14142 -14143 644 -14144 0 14141 14142 -14143 644 -14145 0 14141 14142 -14143 644 -14146 0 c 0-1 --> -1 c (-b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ -b^{23, 28}_0 ∧ -p_644) -> ( b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ b^{23, 29}_0) c in CNF: c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ p_644 ∨ b^{23, 29}_2 c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ p_644 ∨ -b^{23, 29}_1 c b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ p_644 ∨ b^{23, 29}_0 c in DIMACS: 14141 14142 14143 644 14144 0 14141 14142 14143 644 -14145 0 14141 14142 14143 644 14146 0 c -1-1 --> -2 c ( b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ b^{23, 28}_0 ∧ -p_644) -> ( b^{23, 29}_2 ∧ b^{23, 29}_1 ∧ -b^{23, 29}_0) c in CNF: c -b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ p_644 ∨ b^{23, 29}_2 c -b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ p_644 ∨ b^{23, 29}_1 c -b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ p_644 ∨ -b^{23, 29}_0 c in DIMACS: -14141 14142 -14143 644 14144 0 -14141 14142 -14143 644 14145 0 -14141 14142 -14143 644 -14146 0 c -2-1 --> break c ( b^{23, 28}_2 ∧ b^{23, 28}_1 ∧ -b^{23, 28}_0 ∧ -p_644) -> break c in CNF: c -b^{23, 28}_2 ∨ -b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ p_644 ∨ break c in DIMACS: -14141 -14142 14143 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 28}_2 ∧ -b^{23, 28}_1 ∧ -b^{23, 28}_0 ∧ true) c in CNF: c -b^{23, 28}_2 ∨ b^{23, 28}_1 ∨ b^{23, 28}_0 ∨ false c in DIMACS: -14141 14142 14143 0 c 3 does not represent an automaton state. c -(-b^{23, 28}_2 ∧ b^{23, 28}_1 ∧ b^{23, 28}_0 ∧ true) c in CNF: c b^{23, 28}_2 ∨ -b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ false c in DIMACS: 14141 -14142 -14143 0 c -3 does not represent an automaton state. c -( b^{23, 28}_2 ∧ b^{23, 28}_1 ∧ b^{23, 28}_0 ∧ true) c in CNF: c -b^{23, 28}_2 ∨ -b^{23, 28}_1 ∨ -b^{23, 28}_0 ∨ false c in DIMACS: -14141 -14142 -14143 0 c i = 29 c -2+1 --> -1 c ( b^{23, 29}_2 ∧ b^{23, 29}_1 ∧ -b^{23, 29}_0 ∧ p_667) -> ( b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ b^{23, 30}_0) c in CNF: c -b^{23, 29}_2 ∨ -b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ -p_667 ∨ b^{23, 30}_2 c -b^{23, 29}_2 ∨ -b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ -p_667 ∨ -b^{23, 30}_1 c -b^{23, 29}_2 ∨ -b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ -p_667 ∨ b^{23, 30}_0 c in DIMACS: -14144 -14145 14146 -667 14147 0 -14144 -14145 14146 -667 -14148 0 -14144 -14145 14146 -667 14149 0 c -1+1 --> 0 c ( b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ b^{23, 29}_0 ∧ p_667) -> (-b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ -b^{23, 30}_0) c in CNF: c -b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ -p_667 ∨ -b^{23, 30}_2 c -b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ -p_667 ∨ -b^{23, 30}_1 c -b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ -p_667 ∨ -b^{23, 30}_0 c in DIMACS: -14144 14145 -14146 -667 -14147 0 -14144 14145 -14146 -667 -14148 0 -14144 14145 -14146 -667 -14149 0 c 0+1 --> 1 c (-b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ -b^{23, 29}_0 ∧ p_667) -> (-b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ b^{23, 30}_0) c in CNF: c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ -p_667 ∨ -b^{23, 30}_2 c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ -p_667 ∨ -b^{23, 30}_1 c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ -p_667 ∨ b^{23, 30}_0 c in DIMACS: 14144 14145 14146 -667 -14147 0 14144 14145 14146 -667 -14148 0 14144 14145 14146 -667 14149 0 c 1+1 --> 2 c (-b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ b^{23, 29}_0 ∧ p_667) -> (-b^{23, 30}_2 ∧ b^{23, 30}_1 ∧ -b^{23, 30}_0) c in CNF: c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ -p_667 ∨ -b^{23, 30}_2 c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ -p_667 ∨ b^{23, 30}_1 c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ -p_667 ∨ -b^{23, 30}_0 c in DIMACS: 14144 14145 -14146 -667 -14147 0 14144 14145 -14146 -667 14148 0 14144 14145 -14146 -667 -14149 0 c 2+1 --> break c (-b^{23, 29}_2 ∧ b^{23, 29}_1 ∧ -b^{23, 29}_0 ∧ p_667) -> break c in CNF: c b^{23, 29}_2 ∨ -b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ -p_667 ∨ break c in DIMACS: 14144 -14145 14146 -667 1162 0 c 2-1 --> 1 c (-b^{23, 29}_2 ∧ b^{23, 29}_1 ∧ -b^{23, 29}_0 ∧ -p_667) -> (-b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ b^{23, 30}_0) c in CNF: c b^{23, 29}_2 ∨ -b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ p_667 ∨ -b^{23, 30}_2 c b^{23, 29}_2 ∨ -b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ p_667 ∨ -b^{23, 30}_1 c b^{23, 29}_2 ∨ -b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ p_667 ∨ b^{23, 30}_0 c in DIMACS: 14144 -14145 14146 667 -14147 0 14144 -14145 14146 667 -14148 0 14144 -14145 14146 667 14149 0 c 1-1 --> 0 c (-b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ b^{23, 29}_0 ∧ -p_667) -> (-b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ -b^{23, 30}_0) c in CNF: c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ p_667 ∨ -b^{23, 30}_2 c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ p_667 ∨ -b^{23, 30}_1 c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ p_667 ∨ -b^{23, 30}_0 c in DIMACS: 14144 14145 -14146 667 -14147 0 14144 14145 -14146 667 -14148 0 14144 14145 -14146 667 -14149 0 c 0-1 --> -1 c (-b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ -b^{23, 29}_0 ∧ -p_667) -> ( b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ b^{23, 30}_0) c in CNF: c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ p_667 ∨ b^{23, 30}_2 c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ p_667 ∨ -b^{23, 30}_1 c b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ p_667 ∨ b^{23, 30}_0 c in DIMACS: 14144 14145 14146 667 14147 0 14144 14145 14146 667 -14148 0 14144 14145 14146 667 14149 0 c -1-1 --> -2 c ( b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ b^{23, 29}_0 ∧ -p_667) -> ( b^{23, 30}_2 ∧ b^{23, 30}_1 ∧ -b^{23, 30}_0) c in CNF: c -b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ p_667 ∨ b^{23, 30}_2 c -b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ p_667 ∨ b^{23, 30}_1 c -b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ p_667 ∨ -b^{23, 30}_0 c in DIMACS: -14144 14145 -14146 667 14147 0 -14144 14145 -14146 667 14148 0 -14144 14145 -14146 667 -14149 0 c -2-1 --> break c ( b^{23, 29}_2 ∧ b^{23, 29}_1 ∧ -b^{23, 29}_0 ∧ -p_667) -> break c in CNF: c -b^{23, 29}_2 ∨ -b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ p_667 ∨ break c in DIMACS: -14144 -14145 14146 667 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 29}_2 ∧ -b^{23, 29}_1 ∧ -b^{23, 29}_0 ∧ true) c in CNF: c -b^{23, 29}_2 ∨ b^{23, 29}_1 ∨ b^{23, 29}_0 ∨ false c in DIMACS: -14144 14145 14146 0 c 3 does not represent an automaton state. c -(-b^{23, 29}_2 ∧ b^{23, 29}_1 ∧ b^{23, 29}_0 ∧ true) c in CNF: c b^{23, 29}_2 ∨ -b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ false c in DIMACS: 14144 -14145 -14146 0 c -3 does not represent an automaton state. c -( b^{23, 29}_2 ∧ b^{23, 29}_1 ∧ b^{23, 29}_0 ∧ true) c in CNF: c -b^{23, 29}_2 ∨ -b^{23, 29}_1 ∨ -b^{23, 29}_0 ∨ false c in DIMACS: -14144 -14145 -14146 0 c i = 30 c -2+1 --> -1 c ( b^{23, 30}_2 ∧ b^{23, 30}_1 ∧ -b^{23, 30}_0 ∧ p_690) -> ( b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ b^{23, 31}_0) c in CNF: c -b^{23, 30}_2 ∨ -b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ -p_690 ∨ b^{23, 31}_2 c -b^{23, 30}_2 ∨ -b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ -p_690 ∨ -b^{23, 31}_1 c -b^{23, 30}_2 ∨ -b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ -p_690 ∨ b^{23, 31}_0 c in DIMACS: -14147 -14148 14149 -690 14150 0 -14147 -14148 14149 -690 -14151 0 -14147 -14148 14149 -690 14152 0 c -1+1 --> 0 c ( b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ b^{23, 30}_0 ∧ p_690) -> (-b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ -b^{23, 31}_0) c in CNF: c -b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ -p_690 ∨ -b^{23, 31}_2 c -b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ -p_690 ∨ -b^{23, 31}_1 c -b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ -p_690 ∨ -b^{23, 31}_0 c in DIMACS: -14147 14148 -14149 -690 -14150 0 -14147 14148 -14149 -690 -14151 0 -14147 14148 -14149 -690 -14152 0 c 0+1 --> 1 c (-b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ -b^{23, 30}_0 ∧ p_690) -> (-b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ b^{23, 31}_0) c in CNF: c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ -p_690 ∨ -b^{23, 31}_2 c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ -p_690 ∨ -b^{23, 31}_1 c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ -p_690 ∨ b^{23, 31}_0 c in DIMACS: 14147 14148 14149 -690 -14150 0 14147 14148 14149 -690 -14151 0 14147 14148 14149 -690 14152 0 c 1+1 --> 2 c (-b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ b^{23, 30}_0 ∧ p_690) -> (-b^{23, 31}_2 ∧ b^{23, 31}_1 ∧ -b^{23, 31}_0) c in CNF: c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ -p_690 ∨ -b^{23, 31}_2 c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ -p_690 ∨ b^{23, 31}_1 c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ -p_690 ∨ -b^{23, 31}_0 c in DIMACS: 14147 14148 -14149 -690 -14150 0 14147 14148 -14149 -690 14151 0 14147 14148 -14149 -690 -14152 0 c 2+1 --> break c (-b^{23, 30}_2 ∧ b^{23, 30}_1 ∧ -b^{23, 30}_0 ∧ p_690) -> break c in CNF: c b^{23, 30}_2 ∨ -b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ -p_690 ∨ break c in DIMACS: 14147 -14148 14149 -690 1162 0 c 2-1 --> 1 c (-b^{23, 30}_2 ∧ b^{23, 30}_1 ∧ -b^{23, 30}_0 ∧ -p_690) -> (-b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ b^{23, 31}_0) c in CNF: c b^{23, 30}_2 ∨ -b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ p_690 ∨ -b^{23, 31}_2 c b^{23, 30}_2 ∨ -b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ p_690 ∨ -b^{23, 31}_1 c b^{23, 30}_2 ∨ -b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ p_690 ∨ b^{23, 31}_0 c in DIMACS: 14147 -14148 14149 690 -14150 0 14147 -14148 14149 690 -14151 0 14147 -14148 14149 690 14152 0 c 1-1 --> 0 c (-b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ b^{23, 30}_0 ∧ -p_690) -> (-b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ -b^{23, 31}_0) c in CNF: c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ p_690 ∨ -b^{23, 31}_2 c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ p_690 ∨ -b^{23, 31}_1 c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ p_690 ∨ -b^{23, 31}_0 c in DIMACS: 14147 14148 -14149 690 -14150 0 14147 14148 -14149 690 -14151 0 14147 14148 -14149 690 -14152 0 c 0-1 --> -1 c (-b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ -b^{23, 30}_0 ∧ -p_690) -> ( b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ b^{23, 31}_0) c in CNF: c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ p_690 ∨ b^{23, 31}_2 c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ p_690 ∨ -b^{23, 31}_1 c b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ p_690 ∨ b^{23, 31}_0 c in DIMACS: 14147 14148 14149 690 14150 0 14147 14148 14149 690 -14151 0 14147 14148 14149 690 14152 0 c -1-1 --> -2 c ( b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ b^{23, 30}_0 ∧ -p_690) -> ( b^{23, 31}_2 ∧ b^{23, 31}_1 ∧ -b^{23, 31}_0) c in CNF: c -b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ p_690 ∨ b^{23, 31}_2 c -b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ p_690 ∨ b^{23, 31}_1 c -b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ p_690 ∨ -b^{23, 31}_0 c in DIMACS: -14147 14148 -14149 690 14150 0 -14147 14148 -14149 690 14151 0 -14147 14148 -14149 690 -14152 0 c -2-1 --> break c ( b^{23, 30}_2 ∧ b^{23, 30}_1 ∧ -b^{23, 30}_0 ∧ -p_690) -> break c in CNF: c -b^{23, 30}_2 ∨ -b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ p_690 ∨ break c in DIMACS: -14147 -14148 14149 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 30}_2 ∧ -b^{23, 30}_1 ∧ -b^{23, 30}_0 ∧ true) c in CNF: c -b^{23, 30}_2 ∨ b^{23, 30}_1 ∨ b^{23, 30}_0 ∨ false c in DIMACS: -14147 14148 14149 0 c 3 does not represent an automaton state. c -(-b^{23, 30}_2 ∧ b^{23, 30}_1 ∧ b^{23, 30}_0 ∧ true) c in CNF: c b^{23, 30}_2 ∨ -b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ false c in DIMACS: 14147 -14148 -14149 0 c -3 does not represent an automaton state. c -( b^{23, 30}_2 ∧ b^{23, 30}_1 ∧ b^{23, 30}_0 ∧ true) c in CNF: c -b^{23, 30}_2 ∨ -b^{23, 30}_1 ∨ -b^{23, 30}_0 ∨ false c in DIMACS: -14147 -14148 -14149 0 c i = 31 c -2+1 --> -1 c ( b^{23, 31}_2 ∧ b^{23, 31}_1 ∧ -b^{23, 31}_0 ∧ p_713) -> ( b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ b^{23, 32}_0) c in CNF: c -b^{23, 31}_2 ∨ -b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ -p_713 ∨ b^{23, 32}_2 c -b^{23, 31}_2 ∨ -b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ -p_713 ∨ -b^{23, 32}_1 c -b^{23, 31}_2 ∨ -b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ -p_713 ∨ b^{23, 32}_0 c in DIMACS: -14150 -14151 14152 -713 14153 0 -14150 -14151 14152 -713 -14154 0 -14150 -14151 14152 -713 14155 0 c -1+1 --> 0 c ( b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ b^{23, 31}_0 ∧ p_713) -> (-b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ -b^{23, 32}_0) c in CNF: c -b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ -p_713 ∨ -b^{23, 32}_2 c -b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ -p_713 ∨ -b^{23, 32}_1 c -b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ -p_713 ∨ -b^{23, 32}_0 c in DIMACS: -14150 14151 -14152 -713 -14153 0 -14150 14151 -14152 -713 -14154 0 -14150 14151 -14152 -713 -14155 0 c 0+1 --> 1 c (-b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ -b^{23, 31}_0 ∧ p_713) -> (-b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ b^{23, 32}_0) c in CNF: c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ -p_713 ∨ -b^{23, 32}_2 c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ -p_713 ∨ -b^{23, 32}_1 c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ -p_713 ∨ b^{23, 32}_0 c in DIMACS: 14150 14151 14152 -713 -14153 0 14150 14151 14152 -713 -14154 0 14150 14151 14152 -713 14155 0 c 1+1 --> 2 c (-b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ b^{23, 31}_0 ∧ p_713) -> (-b^{23, 32}_2 ∧ b^{23, 32}_1 ∧ -b^{23, 32}_0) c in CNF: c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ -p_713 ∨ -b^{23, 32}_2 c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ -p_713 ∨ b^{23, 32}_1 c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ -p_713 ∨ -b^{23, 32}_0 c in DIMACS: 14150 14151 -14152 -713 -14153 0 14150 14151 -14152 -713 14154 0 14150 14151 -14152 -713 -14155 0 c 2+1 --> break c (-b^{23, 31}_2 ∧ b^{23, 31}_1 ∧ -b^{23, 31}_0 ∧ p_713) -> break c in CNF: c b^{23, 31}_2 ∨ -b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ -p_713 ∨ break c in DIMACS: 14150 -14151 14152 -713 1162 0 c 2-1 --> 1 c (-b^{23, 31}_2 ∧ b^{23, 31}_1 ∧ -b^{23, 31}_0 ∧ -p_713) -> (-b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ b^{23, 32}_0) c in CNF: c b^{23, 31}_2 ∨ -b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ p_713 ∨ -b^{23, 32}_2 c b^{23, 31}_2 ∨ -b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ p_713 ∨ -b^{23, 32}_1 c b^{23, 31}_2 ∨ -b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ p_713 ∨ b^{23, 32}_0 c in DIMACS: 14150 -14151 14152 713 -14153 0 14150 -14151 14152 713 -14154 0 14150 -14151 14152 713 14155 0 c 1-1 --> 0 c (-b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ b^{23, 31}_0 ∧ -p_713) -> (-b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ -b^{23, 32}_0) c in CNF: c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ p_713 ∨ -b^{23, 32}_2 c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ p_713 ∨ -b^{23, 32}_1 c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ p_713 ∨ -b^{23, 32}_0 c in DIMACS: 14150 14151 -14152 713 -14153 0 14150 14151 -14152 713 -14154 0 14150 14151 -14152 713 -14155 0 c 0-1 --> -1 c (-b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ -b^{23, 31}_0 ∧ -p_713) -> ( b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ b^{23, 32}_0) c in CNF: c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ p_713 ∨ b^{23, 32}_2 c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ p_713 ∨ -b^{23, 32}_1 c b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ p_713 ∨ b^{23, 32}_0 c in DIMACS: 14150 14151 14152 713 14153 0 14150 14151 14152 713 -14154 0 14150 14151 14152 713 14155 0 c -1-1 --> -2 c ( b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ b^{23, 31}_0 ∧ -p_713) -> ( b^{23, 32}_2 ∧ b^{23, 32}_1 ∧ -b^{23, 32}_0) c in CNF: c -b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ p_713 ∨ b^{23, 32}_2 c -b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ p_713 ∨ b^{23, 32}_1 c -b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ p_713 ∨ -b^{23, 32}_0 c in DIMACS: -14150 14151 -14152 713 14153 0 -14150 14151 -14152 713 14154 0 -14150 14151 -14152 713 -14155 0 c -2-1 --> break c ( b^{23, 31}_2 ∧ b^{23, 31}_1 ∧ -b^{23, 31}_0 ∧ -p_713) -> break c in CNF: c -b^{23, 31}_2 ∨ -b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ p_713 ∨ break c in DIMACS: -14150 -14151 14152 713 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 31}_2 ∧ -b^{23, 31}_1 ∧ -b^{23, 31}_0 ∧ true) c in CNF: c -b^{23, 31}_2 ∨ b^{23, 31}_1 ∨ b^{23, 31}_0 ∨ false c in DIMACS: -14150 14151 14152 0 c 3 does not represent an automaton state. c -(-b^{23, 31}_2 ∧ b^{23, 31}_1 ∧ b^{23, 31}_0 ∧ true) c in CNF: c b^{23, 31}_2 ∨ -b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ false c in DIMACS: 14150 -14151 -14152 0 c -3 does not represent an automaton state. c -( b^{23, 31}_2 ∧ b^{23, 31}_1 ∧ b^{23, 31}_0 ∧ true) c in CNF: c -b^{23, 31}_2 ∨ -b^{23, 31}_1 ∨ -b^{23, 31}_0 ∨ false c in DIMACS: -14150 -14151 -14152 0 c i = 32 c -2+1 --> -1 c ( b^{23, 32}_2 ∧ b^{23, 32}_1 ∧ -b^{23, 32}_0 ∧ p_736) -> ( b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ b^{23, 33}_0) c in CNF: c -b^{23, 32}_2 ∨ -b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ -p_736 ∨ b^{23, 33}_2 c -b^{23, 32}_2 ∨ -b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ -p_736 ∨ -b^{23, 33}_1 c -b^{23, 32}_2 ∨ -b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ -p_736 ∨ b^{23, 33}_0 c in DIMACS: -14153 -14154 14155 -736 14156 0 -14153 -14154 14155 -736 -14157 0 -14153 -14154 14155 -736 14158 0 c -1+1 --> 0 c ( b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ b^{23, 32}_0 ∧ p_736) -> (-b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ -b^{23, 33}_0) c in CNF: c -b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ -p_736 ∨ -b^{23, 33}_2 c -b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ -p_736 ∨ -b^{23, 33}_1 c -b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ -p_736 ∨ -b^{23, 33}_0 c in DIMACS: -14153 14154 -14155 -736 -14156 0 -14153 14154 -14155 -736 -14157 0 -14153 14154 -14155 -736 -14158 0 c 0+1 --> 1 c (-b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ -b^{23, 32}_0 ∧ p_736) -> (-b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ b^{23, 33}_0) c in CNF: c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ -p_736 ∨ -b^{23, 33}_2 c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ -p_736 ∨ -b^{23, 33}_1 c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ -p_736 ∨ b^{23, 33}_0 c in DIMACS: 14153 14154 14155 -736 -14156 0 14153 14154 14155 -736 -14157 0 14153 14154 14155 -736 14158 0 c 1+1 --> 2 c (-b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ b^{23, 32}_0 ∧ p_736) -> (-b^{23, 33}_2 ∧ b^{23, 33}_1 ∧ -b^{23, 33}_0) c in CNF: c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ -p_736 ∨ -b^{23, 33}_2 c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ -p_736 ∨ b^{23, 33}_1 c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ -p_736 ∨ -b^{23, 33}_0 c in DIMACS: 14153 14154 -14155 -736 -14156 0 14153 14154 -14155 -736 14157 0 14153 14154 -14155 -736 -14158 0 c 2+1 --> break c (-b^{23, 32}_2 ∧ b^{23, 32}_1 ∧ -b^{23, 32}_0 ∧ p_736) -> break c in CNF: c b^{23, 32}_2 ∨ -b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ -p_736 ∨ break c in DIMACS: 14153 -14154 14155 -736 1162 0 c 2-1 --> 1 c (-b^{23, 32}_2 ∧ b^{23, 32}_1 ∧ -b^{23, 32}_0 ∧ -p_736) -> (-b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ b^{23, 33}_0) c in CNF: c b^{23, 32}_2 ∨ -b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ p_736 ∨ -b^{23, 33}_2 c b^{23, 32}_2 ∨ -b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ p_736 ∨ -b^{23, 33}_1 c b^{23, 32}_2 ∨ -b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ p_736 ∨ b^{23, 33}_0 c in DIMACS: 14153 -14154 14155 736 -14156 0 14153 -14154 14155 736 -14157 0 14153 -14154 14155 736 14158 0 c 1-1 --> 0 c (-b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ b^{23, 32}_0 ∧ -p_736) -> (-b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ -b^{23, 33}_0) c in CNF: c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ p_736 ∨ -b^{23, 33}_2 c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ p_736 ∨ -b^{23, 33}_1 c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ p_736 ∨ -b^{23, 33}_0 c in DIMACS: 14153 14154 -14155 736 -14156 0 14153 14154 -14155 736 -14157 0 14153 14154 -14155 736 -14158 0 c 0-1 --> -1 c (-b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ -b^{23, 32}_0 ∧ -p_736) -> ( b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ b^{23, 33}_0) c in CNF: c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ p_736 ∨ b^{23, 33}_2 c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ p_736 ∨ -b^{23, 33}_1 c b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ p_736 ∨ b^{23, 33}_0 c in DIMACS: 14153 14154 14155 736 14156 0 14153 14154 14155 736 -14157 0 14153 14154 14155 736 14158 0 c -1-1 --> -2 c ( b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ b^{23, 32}_0 ∧ -p_736) -> ( b^{23, 33}_2 ∧ b^{23, 33}_1 ∧ -b^{23, 33}_0) c in CNF: c -b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ p_736 ∨ b^{23, 33}_2 c -b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ p_736 ∨ b^{23, 33}_1 c -b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ p_736 ∨ -b^{23, 33}_0 c in DIMACS: -14153 14154 -14155 736 14156 0 -14153 14154 -14155 736 14157 0 -14153 14154 -14155 736 -14158 0 c -2-1 --> break c ( b^{23, 32}_2 ∧ b^{23, 32}_1 ∧ -b^{23, 32}_0 ∧ -p_736) -> break c in CNF: c -b^{23, 32}_2 ∨ -b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ p_736 ∨ break c in DIMACS: -14153 -14154 14155 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 32}_2 ∧ -b^{23, 32}_1 ∧ -b^{23, 32}_0 ∧ true) c in CNF: c -b^{23, 32}_2 ∨ b^{23, 32}_1 ∨ b^{23, 32}_0 ∨ false c in DIMACS: -14153 14154 14155 0 c 3 does not represent an automaton state. c -(-b^{23, 32}_2 ∧ b^{23, 32}_1 ∧ b^{23, 32}_0 ∧ true) c in CNF: c b^{23, 32}_2 ∨ -b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ false c in DIMACS: 14153 -14154 -14155 0 c -3 does not represent an automaton state. c -( b^{23, 32}_2 ∧ b^{23, 32}_1 ∧ b^{23, 32}_0 ∧ true) c in CNF: c -b^{23, 32}_2 ∨ -b^{23, 32}_1 ∨ -b^{23, 32}_0 ∨ false c in DIMACS: -14153 -14154 -14155 0 c i = 33 c -2+1 --> -1 c ( b^{23, 33}_2 ∧ b^{23, 33}_1 ∧ -b^{23, 33}_0 ∧ p_759) -> ( b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ b^{23, 34}_0) c in CNF: c -b^{23, 33}_2 ∨ -b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ -p_759 ∨ b^{23, 34}_2 c -b^{23, 33}_2 ∨ -b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ -p_759 ∨ -b^{23, 34}_1 c -b^{23, 33}_2 ∨ -b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ -p_759 ∨ b^{23, 34}_0 c in DIMACS: -14156 -14157 14158 -759 14159 0 -14156 -14157 14158 -759 -14160 0 -14156 -14157 14158 -759 14161 0 c -1+1 --> 0 c ( b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ b^{23, 33}_0 ∧ p_759) -> (-b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ -b^{23, 34}_0) c in CNF: c -b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ -p_759 ∨ -b^{23, 34}_2 c -b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ -p_759 ∨ -b^{23, 34}_1 c -b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ -p_759 ∨ -b^{23, 34}_0 c in DIMACS: -14156 14157 -14158 -759 -14159 0 -14156 14157 -14158 -759 -14160 0 -14156 14157 -14158 -759 -14161 0 c 0+1 --> 1 c (-b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ -b^{23, 33}_0 ∧ p_759) -> (-b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ b^{23, 34}_0) c in CNF: c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ -p_759 ∨ -b^{23, 34}_2 c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ -p_759 ∨ -b^{23, 34}_1 c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ -p_759 ∨ b^{23, 34}_0 c in DIMACS: 14156 14157 14158 -759 -14159 0 14156 14157 14158 -759 -14160 0 14156 14157 14158 -759 14161 0 c 1+1 --> 2 c (-b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ b^{23, 33}_0 ∧ p_759) -> (-b^{23, 34}_2 ∧ b^{23, 34}_1 ∧ -b^{23, 34}_0) c in CNF: c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ -p_759 ∨ -b^{23, 34}_2 c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ -p_759 ∨ b^{23, 34}_1 c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ -p_759 ∨ -b^{23, 34}_0 c in DIMACS: 14156 14157 -14158 -759 -14159 0 14156 14157 -14158 -759 14160 0 14156 14157 -14158 -759 -14161 0 c 2+1 --> break c (-b^{23, 33}_2 ∧ b^{23, 33}_1 ∧ -b^{23, 33}_0 ∧ p_759) -> break c in CNF: c b^{23, 33}_2 ∨ -b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ -p_759 ∨ break c in DIMACS: 14156 -14157 14158 -759 1162 0 c 2-1 --> 1 c (-b^{23, 33}_2 ∧ b^{23, 33}_1 ∧ -b^{23, 33}_0 ∧ -p_759) -> (-b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ b^{23, 34}_0) c in CNF: c b^{23, 33}_2 ∨ -b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ p_759 ∨ -b^{23, 34}_2 c b^{23, 33}_2 ∨ -b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ p_759 ∨ -b^{23, 34}_1 c b^{23, 33}_2 ∨ -b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ p_759 ∨ b^{23, 34}_0 c in DIMACS: 14156 -14157 14158 759 -14159 0 14156 -14157 14158 759 -14160 0 14156 -14157 14158 759 14161 0 c 1-1 --> 0 c (-b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ b^{23, 33}_0 ∧ -p_759) -> (-b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ -b^{23, 34}_0) c in CNF: c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ p_759 ∨ -b^{23, 34}_2 c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ p_759 ∨ -b^{23, 34}_1 c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ p_759 ∨ -b^{23, 34}_0 c in DIMACS: 14156 14157 -14158 759 -14159 0 14156 14157 -14158 759 -14160 0 14156 14157 -14158 759 -14161 0 c 0-1 --> -1 c (-b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ -b^{23, 33}_0 ∧ -p_759) -> ( b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ b^{23, 34}_0) c in CNF: c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ p_759 ∨ b^{23, 34}_2 c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ p_759 ∨ -b^{23, 34}_1 c b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ p_759 ∨ b^{23, 34}_0 c in DIMACS: 14156 14157 14158 759 14159 0 14156 14157 14158 759 -14160 0 14156 14157 14158 759 14161 0 c -1-1 --> -2 c ( b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ b^{23, 33}_0 ∧ -p_759) -> ( b^{23, 34}_2 ∧ b^{23, 34}_1 ∧ -b^{23, 34}_0) c in CNF: c -b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ p_759 ∨ b^{23, 34}_2 c -b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ p_759 ∨ b^{23, 34}_1 c -b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ p_759 ∨ -b^{23, 34}_0 c in DIMACS: -14156 14157 -14158 759 14159 0 -14156 14157 -14158 759 14160 0 -14156 14157 -14158 759 -14161 0 c -2-1 --> break c ( b^{23, 33}_2 ∧ b^{23, 33}_1 ∧ -b^{23, 33}_0 ∧ -p_759) -> break c in CNF: c -b^{23, 33}_2 ∨ -b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ p_759 ∨ break c in DIMACS: -14156 -14157 14158 759 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 33}_2 ∧ -b^{23, 33}_1 ∧ -b^{23, 33}_0 ∧ true) c in CNF: c -b^{23, 33}_2 ∨ b^{23, 33}_1 ∨ b^{23, 33}_0 ∨ false c in DIMACS: -14156 14157 14158 0 c 3 does not represent an automaton state. c -(-b^{23, 33}_2 ∧ b^{23, 33}_1 ∧ b^{23, 33}_0 ∧ true) c in CNF: c b^{23, 33}_2 ∨ -b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ false c in DIMACS: 14156 -14157 -14158 0 c -3 does not represent an automaton state. c -( b^{23, 33}_2 ∧ b^{23, 33}_1 ∧ b^{23, 33}_0 ∧ true) c in CNF: c -b^{23, 33}_2 ∨ -b^{23, 33}_1 ∨ -b^{23, 33}_0 ∨ false c in DIMACS: -14156 -14157 -14158 0 c i = 34 c -2+1 --> -1 c ( b^{23, 34}_2 ∧ b^{23, 34}_1 ∧ -b^{23, 34}_0 ∧ p_782) -> ( b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ b^{23, 35}_0) c in CNF: c -b^{23, 34}_2 ∨ -b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ -p_782 ∨ b^{23, 35}_2 c -b^{23, 34}_2 ∨ -b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ -p_782 ∨ -b^{23, 35}_1 c -b^{23, 34}_2 ∨ -b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ -p_782 ∨ b^{23, 35}_0 c in DIMACS: -14159 -14160 14161 -782 14162 0 -14159 -14160 14161 -782 -14163 0 -14159 -14160 14161 -782 14164 0 c -1+1 --> 0 c ( b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ b^{23, 34}_0 ∧ p_782) -> (-b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ -b^{23, 35}_0) c in CNF: c -b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ -p_782 ∨ -b^{23, 35}_2 c -b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ -p_782 ∨ -b^{23, 35}_1 c -b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ -p_782 ∨ -b^{23, 35}_0 c in DIMACS: -14159 14160 -14161 -782 -14162 0 -14159 14160 -14161 -782 -14163 0 -14159 14160 -14161 -782 -14164 0 c 0+1 --> 1 c (-b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ -b^{23, 34}_0 ∧ p_782) -> (-b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ b^{23, 35}_0) c in CNF: c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ -p_782 ∨ -b^{23, 35}_2 c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ -p_782 ∨ -b^{23, 35}_1 c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ -p_782 ∨ b^{23, 35}_0 c in DIMACS: 14159 14160 14161 -782 -14162 0 14159 14160 14161 -782 -14163 0 14159 14160 14161 -782 14164 0 c 1+1 --> 2 c (-b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ b^{23, 34}_0 ∧ p_782) -> (-b^{23, 35}_2 ∧ b^{23, 35}_1 ∧ -b^{23, 35}_0) c in CNF: c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ -p_782 ∨ -b^{23, 35}_2 c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ -p_782 ∨ b^{23, 35}_1 c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ -p_782 ∨ -b^{23, 35}_0 c in DIMACS: 14159 14160 -14161 -782 -14162 0 14159 14160 -14161 -782 14163 0 14159 14160 -14161 -782 -14164 0 c 2+1 --> break c (-b^{23, 34}_2 ∧ b^{23, 34}_1 ∧ -b^{23, 34}_0 ∧ p_782) -> break c in CNF: c b^{23, 34}_2 ∨ -b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ -p_782 ∨ break c in DIMACS: 14159 -14160 14161 -782 1162 0 c 2-1 --> 1 c (-b^{23, 34}_2 ∧ b^{23, 34}_1 ∧ -b^{23, 34}_0 ∧ -p_782) -> (-b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ b^{23, 35}_0) c in CNF: c b^{23, 34}_2 ∨ -b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ p_782 ∨ -b^{23, 35}_2 c b^{23, 34}_2 ∨ -b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ p_782 ∨ -b^{23, 35}_1 c b^{23, 34}_2 ∨ -b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ p_782 ∨ b^{23, 35}_0 c in DIMACS: 14159 -14160 14161 782 -14162 0 14159 -14160 14161 782 -14163 0 14159 -14160 14161 782 14164 0 c 1-1 --> 0 c (-b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ b^{23, 34}_0 ∧ -p_782) -> (-b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ -b^{23, 35}_0) c in CNF: c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ p_782 ∨ -b^{23, 35}_2 c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ p_782 ∨ -b^{23, 35}_1 c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ p_782 ∨ -b^{23, 35}_0 c in DIMACS: 14159 14160 -14161 782 -14162 0 14159 14160 -14161 782 -14163 0 14159 14160 -14161 782 -14164 0 c 0-1 --> -1 c (-b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ -b^{23, 34}_0 ∧ -p_782) -> ( b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ b^{23, 35}_0) c in CNF: c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ p_782 ∨ b^{23, 35}_2 c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ p_782 ∨ -b^{23, 35}_1 c b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ p_782 ∨ b^{23, 35}_0 c in DIMACS: 14159 14160 14161 782 14162 0 14159 14160 14161 782 -14163 0 14159 14160 14161 782 14164 0 c -1-1 --> -2 c ( b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ b^{23, 34}_0 ∧ -p_782) -> ( b^{23, 35}_2 ∧ b^{23, 35}_1 ∧ -b^{23, 35}_0) c in CNF: c -b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ p_782 ∨ b^{23, 35}_2 c -b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ p_782 ∨ b^{23, 35}_1 c -b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ p_782 ∨ -b^{23, 35}_0 c in DIMACS: -14159 14160 -14161 782 14162 0 -14159 14160 -14161 782 14163 0 -14159 14160 -14161 782 -14164 0 c -2-1 --> break c ( b^{23, 34}_2 ∧ b^{23, 34}_1 ∧ -b^{23, 34}_0 ∧ -p_782) -> break c in CNF: c -b^{23, 34}_2 ∨ -b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ p_782 ∨ break c in DIMACS: -14159 -14160 14161 782 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 34}_2 ∧ -b^{23, 34}_1 ∧ -b^{23, 34}_0 ∧ true) c in CNF: c -b^{23, 34}_2 ∨ b^{23, 34}_1 ∨ b^{23, 34}_0 ∨ false c in DIMACS: -14159 14160 14161 0 c 3 does not represent an automaton state. c -(-b^{23, 34}_2 ∧ b^{23, 34}_1 ∧ b^{23, 34}_0 ∧ true) c in CNF: c b^{23, 34}_2 ∨ -b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ false c in DIMACS: 14159 -14160 -14161 0 c -3 does not represent an automaton state. c -( b^{23, 34}_2 ∧ b^{23, 34}_1 ∧ b^{23, 34}_0 ∧ true) c in CNF: c -b^{23, 34}_2 ∨ -b^{23, 34}_1 ∨ -b^{23, 34}_0 ∨ false c in DIMACS: -14159 -14160 -14161 0 c i = 35 c -2+1 --> -1 c ( b^{23, 35}_2 ∧ b^{23, 35}_1 ∧ -b^{23, 35}_0 ∧ p_805) -> ( b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ b^{23, 36}_0) c in CNF: c -b^{23, 35}_2 ∨ -b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ -p_805 ∨ b^{23, 36}_2 c -b^{23, 35}_2 ∨ -b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ -p_805 ∨ -b^{23, 36}_1 c -b^{23, 35}_2 ∨ -b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ -p_805 ∨ b^{23, 36}_0 c in DIMACS: -14162 -14163 14164 -805 14165 0 -14162 -14163 14164 -805 -14166 0 -14162 -14163 14164 -805 14167 0 c -1+1 --> 0 c ( b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ b^{23, 35}_0 ∧ p_805) -> (-b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ -b^{23, 36}_0) c in CNF: c -b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ -p_805 ∨ -b^{23, 36}_2 c -b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ -p_805 ∨ -b^{23, 36}_1 c -b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ -p_805 ∨ -b^{23, 36}_0 c in DIMACS: -14162 14163 -14164 -805 -14165 0 -14162 14163 -14164 -805 -14166 0 -14162 14163 -14164 -805 -14167 0 c 0+1 --> 1 c (-b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ -b^{23, 35}_0 ∧ p_805) -> (-b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ b^{23, 36}_0) c in CNF: c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ -p_805 ∨ -b^{23, 36}_2 c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ -p_805 ∨ -b^{23, 36}_1 c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ -p_805 ∨ b^{23, 36}_0 c in DIMACS: 14162 14163 14164 -805 -14165 0 14162 14163 14164 -805 -14166 0 14162 14163 14164 -805 14167 0 c 1+1 --> 2 c (-b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ b^{23, 35}_0 ∧ p_805) -> (-b^{23, 36}_2 ∧ b^{23, 36}_1 ∧ -b^{23, 36}_0) c in CNF: c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ -p_805 ∨ -b^{23, 36}_2 c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ -p_805 ∨ b^{23, 36}_1 c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ -p_805 ∨ -b^{23, 36}_0 c in DIMACS: 14162 14163 -14164 -805 -14165 0 14162 14163 -14164 -805 14166 0 14162 14163 -14164 -805 -14167 0 c 2+1 --> break c (-b^{23, 35}_2 ∧ b^{23, 35}_1 ∧ -b^{23, 35}_0 ∧ p_805) -> break c in CNF: c b^{23, 35}_2 ∨ -b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ -p_805 ∨ break c in DIMACS: 14162 -14163 14164 -805 1162 0 c 2-1 --> 1 c (-b^{23, 35}_2 ∧ b^{23, 35}_1 ∧ -b^{23, 35}_0 ∧ -p_805) -> (-b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ b^{23, 36}_0) c in CNF: c b^{23, 35}_2 ∨ -b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ p_805 ∨ -b^{23, 36}_2 c b^{23, 35}_2 ∨ -b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ p_805 ∨ -b^{23, 36}_1 c b^{23, 35}_2 ∨ -b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ p_805 ∨ b^{23, 36}_0 c in DIMACS: 14162 -14163 14164 805 -14165 0 14162 -14163 14164 805 -14166 0 14162 -14163 14164 805 14167 0 c 1-1 --> 0 c (-b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ b^{23, 35}_0 ∧ -p_805) -> (-b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ -b^{23, 36}_0) c in CNF: c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ p_805 ∨ -b^{23, 36}_2 c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ p_805 ∨ -b^{23, 36}_1 c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ p_805 ∨ -b^{23, 36}_0 c in DIMACS: 14162 14163 -14164 805 -14165 0 14162 14163 -14164 805 -14166 0 14162 14163 -14164 805 -14167 0 c 0-1 --> -1 c (-b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ -b^{23, 35}_0 ∧ -p_805) -> ( b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ b^{23, 36}_0) c in CNF: c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ p_805 ∨ b^{23, 36}_2 c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ p_805 ∨ -b^{23, 36}_1 c b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ p_805 ∨ b^{23, 36}_0 c in DIMACS: 14162 14163 14164 805 14165 0 14162 14163 14164 805 -14166 0 14162 14163 14164 805 14167 0 c -1-1 --> -2 c ( b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ b^{23, 35}_0 ∧ -p_805) -> ( b^{23, 36}_2 ∧ b^{23, 36}_1 ∧ -b^{23, 36}_0) c in CNF: c -b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ p_805 ∨ b^{23, 36}_2 c -b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ p_805 ∨ b^{23, 36}_1 c -b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ p_805 ∨ -b^{23, 36}_0 c in DIMACS: -14162 14163 -14164 805 14165 0 -14162 14163 -14164 805 14166 0 -14162 14163 -14164 805 -14167 0 c -2-1 --> break c ( b^{23, 35}_2 ∧ b^{23, 35}_1 ∧ -b^{23, 35}_0 ∧ -p_805) -> break c in CNF: c -b^{23, 35}_2 ∨ -b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ p_805 ∨ break c in DIMACS: -14162 -14163 14164 805 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 35}_2 ∧ -b^{23, 35}_1 ∧ -b^{23, 35}_0 ∧ true) c in CNF: c -b^{23, 35}_2 ∨ b^{23, 35}_1 ∨ b^{23, 35}_0 ∨ false c in DIMACS: -14162 14163 14164 0 c 3 does not represent an automaton state. c -(-b^{23, 35}_2 ∧ b^{23, 35}_1 ∧ b^{23, 35}_0 ∧ true) c in CNF: c b^{23, 35}_2 ∨ -b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ false c in DIMACS: 14162 -14163 -14164 0 c -3 does not represent an automaton state. c -( b^{23, 35}_2 ∧ b^{23, 35}_1 ∧ b^{23, 35}_0 ∧ true) c in CNF: c -b^{23, 35}_2 ∨ -b^{23, 35}_1 ∨ -b^{23, 35}_0 ∨ false c in DIMACS: -14162 -14163 -14164 0 c i = 36 c -2+1 --> -1 c ( b^{23, 36}_2 ∧ b^{23, 36}_1 ∧ -b^{23, 36}_0 ∧ p_828) -> ( b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ b^{23, 37}_0) c in CNF: c -b^{23, 36}_2 ∨ -b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ -p_828 ∨ b^{23, 37}_2 c -b^{23, 36}_2 ∨ -b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ -p_828 ∨ -b^{23, 37}_1 c -b^{23, 36}_2 ∨ -b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ -p_828 ∨ b^{23, 37}_0 c in DIMACS: -14165 -14166 14167 -828 14168 0 -14165 -14166 14167 -828 -14169 0 -14165 -14166 14167 -828 14170 0 c -1+1 --> 0 c ( b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ b^{23, 36}_0 ∧ p_828) -> (-b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ -b^{23, 37}_0) c in CNF: c -b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ -p_828 ∨ -b^{23, 37}_2 c -b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ -p_828 ∨ -b^{23, 37}_1 c -b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ -p_828 ∨ -b^{23, 37}_0 c in DIMACS: -14165 14166 -14167 -828 -14168 0 -14165 14166 -14167 -828 -14169 0 -14165 14166 -14167 -828 -14170 0 c 0+1 --> 1 c (-b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ -b^{23, 36}_0 ∧ p_828) -> (-b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ b^{23, 37}_0) c in CNF: c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ -p_828 ∨ -b^{23, 37}_2 c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ -p_828 ∨ -b^{23, 37}_1 c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ -p_828 ∨ b^{23, 37}_0 c in DIMACS: 14165 14166 14167 -828 -14168 0 14165 14166 14167 -828 -14169 0 14165 14166 14167 -828 14170 0 c 1+1 --> 2 c (-b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ b^{23, 36}_0 ∧ p_828) -> (-b^{23, 37}_2 ∧ b^{23, 37}_1 ∧ -b^{23, 37}_0) c in CNF: c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ -p_828 ∨ -b^{23, 37}_2 c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ -p_828 ∨ b^{23, 37}_1 c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ -p_828 ∨ -b^{23, 37}_0 c in DIMACS: 14165 14166 -14167 -828 -14168 0 14165 14166 -14167 -828 14169 0 14165 14166 -14167 -828 -14170 0 c 2+1 --> break c (-b^{23, 36}_2 ∧ b^{23, 36}_1 ∧ -b^{23, 36}_0 ∧ p_828) -> break c in CNF: c b^{23, 36}_2 ∨ -b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ -p_828 ∨ break c in DIMACS: 14165 -14166 14167 -828 1162 0 c 2-1 --> 1 c (-b^{23, 36}_2 ∧ b^{23, 36}_1 ∧ -b^{23, 36}_0 ∧ -p_828) -> (-b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ b^{23, 37}_0) c in CNF: c b^{23, 36}_2 ∨ -b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ p_828 ∨ -b^{23, 37}_2 c b^{23, 36}_2 ∨ -b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ p_828 ∨ -b^{23, 37}_1 c b^{23, 36}_2 ∨ -b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ p_828 ∨ b^{23, 37}_0 c in DIMACS: 14165 -14166 14167 828 -14168 0 14165 -14166 14167 828 -14169 0 14165 -14166 14167 828 14170 0 c 1-1 --> 0 c (-b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ b^{23, 36}_0 ∧ -p_828) -> (-b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ -b^{23, 37}_0) c in CNF: c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ p_828 ∨ -b^{23, 37}_2 c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ p_828 ∨ -b^{23, 37}_1 c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ p_828 ∨ -b^{23, 37}_0 c in DIMACS: 14165 14166 -14167 828 -14168 0 14165 14166 -14167 828 -14169 0 14165 14166 -14167 828 -14170 0 c 0-1 --> -1 c (-b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ -b^{23, 36}_0 ∧ -p_828) -> ( b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ b^{23, 37}_0) c in CNF: c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ p_828 ∨ b^{23, 37}_2 c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ p_828 ∨ -b^{23, 37}_1 c b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ p_828 ∨ b^{23, 37}_0 c in DIMACS: 14165 14166 14167 828 14168 0 14165 14166 14167 828 -14169 0 14165 14166 14167 828 14170 0 c -1-1 --> -2 c ( b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ b^{23, 36}_0 ∧ -p_828) -> ( b^{23, 37}_2 ∧ b^{23, 37}_1 ∧ -b^{23, 37}_0) c in CNF: c -b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ p_828 ∨ b^{23, 37}_2 c -b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ p_828 ∨ b^{23, 37}_1 c -b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ p_828 ∨ -b^{23, 37}_0 c in DIMACS: -14165 14166 -14167 828 14168 0 -14165 14166 -14167 828 14169 0 -14165 14166 -14167 828 -14170 0 c -2-1 --> break c ( b^{23, 36}_2 ∧ b^{23, 36}_1 ∧ -b^{23, 36}_0 ∧ -p_828) -> break c in CNF: c -b^{23, 36}_2 ∨ -b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ p_828 ∨ break c in DIMACS: -14165 -14166 14167 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 36}_2 ∧ -b^{23, 36}_1 ∧ -b^{23, 36}_0 ∧ true) c in CNF: c -b^{23, 36}_2 ∨ b^{23, 36}_1 ∨ b^{23, 36}_0 ∨ false c in DIMACS: -14165 14166 14167 0 c 3 does not represent an automaton state. c -(-b^{23, 36}_2 ∧ b^{23, 36}_1 ∧ b^{23, 36}_0 ∧ true) c in CNF: c b^{23, 36}_2 ∨ -b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ false c in DIMACS: 14165 -14166 -14167 0 c -3 does not represent an automaton state. c -( b^{23, 36}_2 ∧ b^{23, 36}_1 ∧ b^{23, 36}_0 ∧ true) c in CNF: c -b^{23, 36}_2 ∨ -b^{23, 36}_1 ∨ -b^{23, 36}_0 ∨ false c in DIMACS: -14165 -14166 -14167 0 c i = 37 c -2+1 --> -1 c ( b^{23, 37}_2 ∧ b^{23, 37}_1 ∧ -b^{23, 37}_0 ∧ p_851) -> ( b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ b^{23, 38}_0) c in CNF: c -b^{23, 37}_2 ∨ -b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ -p_851 ∨ b^{23, 38}_2 c -b^{23, 37}_2 ∨ -b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ -p_851 ∨ -b^{23, 38}_1 c -b^{23, 37}_2 ∨ -b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ -p_851 ∨ b^{23, 38}_0 c in DIMACS: -14168 -14169 14170 -851 14171 0 -14168 -14169 14170 -851 -14172 0 -14168 -14169 14170 -851 14173 0 c -1+1 --> 0 c ( b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ b^{23, 37}_0 ∧ p_851) -> (-b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ -b^{23, 38}_0) c in CNF: c -b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ -p_851 ∨ -b^{23, 38}_2 c -b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ -p_851 ∨ -b^{23, 38}_1 c -b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ -p_851 ∨ -b^{23, 38}_0 c in DIMACS: -14168 14169 -14170 -851 -14171 0 -14168 14169 -14170 -851 -14172 0 -14168 14169 -14170 -851 -14173 0 c 0+1 --> 1 c (-b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ -b^{23, 37}_0 ∧ p_851) -> (-b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ b^{23, 38}_0) c in CNF: c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ -p_851 ∨ -b^{23, 38}_2 c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ -p_851 ∨ -b^{23, 38}_1 c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ -p_851 ∨ b^{23, 38}_0 c in DIMACS: 14168 14169 14170 -851 -14171 0 14168 14169 14170 -851 -14172 0 14168 14169 14170 -851 14173 0 c 1+1 --> 2 c (-b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ b^{23, 37}_0 ∧ p_851) -> (-b^{23, 38}_2 ∧ b^{23, 38}_1 ∧ -b^{23, 38}_0) c in CNF: c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ -p_851 ∨ -b^{23, 38}_2 c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ -p_851 ∨ b^{23, 38}_1 c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ -p_851 ∨ -b^{23, 38}_0 c in DIMACS: 14168 14169 -14170 -851 -14171 0 14168 14169 -14170 -851 14172 0 14168 14169 -14170 -851 -14173 0 c 2+1 --> break c (-b^{23, 37}_2 ∧ b^{23, 37}_1 ∧ -b^{23, 37}_0 ∧ p_851) -> break c in CNF: c b^{23, 37}_2 ∨ -b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ -p_851 ∨ break c in DIMACS: 14168 -14169 14170 -851 1162 0 c 2-1 --> 1 c (-b^{23, 37}_2 ∧ b^{23, 37}_1 ∧ -b^{23, 37}_0 ∧ -p_851) -> (-b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ b^{23, 38}_0) c in CNF: c b^{23, 37}_2 ∨ -b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ p_851 ∨ -b^{23, 38}_2 c b^{23, 37}_2 ∨ -b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ p_851 ∨ -b^{23, 38}_1 c b^{23, 37}_2 ∨ -b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ p_851 ∨ b^{23, 38}_0 c in DIMACS: 14168 -14169 14170 851 -14171 0 14168 -14169 14170 851 -14172 0 14168 -14169 14170 851 14173 0 c 1-1 --> 0 c (-b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ b^{23, 37}_0 ∧ -p_851) -> (-b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ -b^{23, 38}_0) c in CNF: c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ p_851 ∨ -b^{23, 38}_2 c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ p_851 ∨ -b^{23, 38}_1 c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ p_851 ∨ -b^{23, 38}_0 c in DIMACS: 14168 14169 -14170 851 -14171 0 14168 14169 -14170 851 -14172 0 14168 14169 -14170 851 -14173 0 c 0-1 --> -1 c (-b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ -b^{23, 37}_0 ∧ -p_851) -> ( b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ b^{23, 38}_0) c in CNF: c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ p_851 ∨ b^{23, 38}_2 c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ p_851 ∨ -b^{23, 38}_1 c b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ p_851 ∨ b^{23, 38}_0 c in DIMACS: 14168 14169 14170 851 14171 0 14168 14169 14170 851 -14172 0 14168 14169 14170 851 14173 0 c -1-1 --> -2 c ( b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ b^{23, 37}_0 ∧ -p_851) -> ( b^{23, 38}_2 ∧ b^{23, 38}_1 ∧ -b^{23, 38}_0) c in CNF: c -b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ p_851 ∨ b^{23, 38}_2 c -b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ p_851 ∨ b^{23, 38}_1 c -b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ p_851 ∨ -b^{23, 38}_0 c in DIMACS: -14168 14169 -14170 851 14171 0 -14168 14169 -14170 851 14172 0 -14168 14169 -14170 851 -14173 0 c -2-1 --> break c ( b^{23, 37}_2 ∧ b^{23, 37}_1 ∧ -b^{23, 37}_0 ∧ -p_851) -> break c in CNF: c -b^{23, 37}_2 ∨ -b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ p_851 ∨ break c in DIMACS: -14168 -14169 14170 851 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 37}_2 ∧ -b^{23, 37}_1 ∧ -b^{23, 37}_0 ∧ true) c in CNF: c -b^{23, 37}_2 ∨ b^{23, 37}_1 ∨ b^{23, 37}_0 ∨ false c in DIMACS: -14168 14169 14170 0 c 3 does not represent an automaton state. c -(-b^{23, 37}_2 ∧ b^{23, 37}_1 ∧ b^{23, 37}_0 ∧ true) c in CNF: c b^{23, 37}_2 ∨ -b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ false c in DIMACS: 14168 -14169 -14170 0 c -3 does not represent an automaton state. c -( b^{23, 37}_2 ∧ b^{23, 37}_1 ∧ b^{23, 37}_0 ∧ true) c in CNF: c -b^{23, 37}_2 ∨ -b^{23, 37}_1 ∨ -b^{23, 37}_0 ∨ false c in DIMACS: -14168 -14169 -14170 0 c i = 38 c -2+1 --> -1 c ( b^{23, 38}_2 ∧ b^{23, 38}_1 ∧ -b^{23, 38}_0 ∧ p_874) -> ( b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ b^{23, 39}_0) c in CNF: c -b^{23, 38}_2 ∨ -b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ -p_874 ∨ b^{23, 39}_2 c -b^{23, 38}_2 ∨ -b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ -p_874 ∨ -b^{23, 39}_1 c -b^{23, 38}_2 ∨ -b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ -p_874 ∨ b^{23, 39}_0 c in DIMACS: -14171 -14172 14173 -874 14174 0 -14171 -14172 14173 -874 -14175 0 -14171 -14172 14173 -874 14176 0 c -1+1 --> 0 c ( b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ b^{23, 38}_0 ∧ p_874) -> (-b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ -b^{23, 39}_0) c in CNF: c -b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ -p_874 ∨ -b^{23, 39}_2 c -b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ -p_874 ∨ -b^{23, 39}_1 c -b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ -p_874 ∨ -b^{23, 39}_0 c in DIMACS: -14171 14172 -14173 -874 -14174 0 -14171 14172 -14173 -874 -14175 0 -14171 14172 -14173 -874 -14176 0 c 0+1 --> 1 c (-b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ -b^{23, 38}_0 ∧ p_874) -> (-b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ b^{23, 39}_0) c in CNF: c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ -p_874 ∨ -b^{23, 39}_2 c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ -p_874 ∨ -b^{23, 39}_1 c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ -p_874 ∨ b^{23, 39}_0 c in DIMACS: 14171 14172 14173 -874 -14174 0 14171 14172 14173 -874 -14175 0 14171 14172 14173 -874 14176 0 c 1+1 --> 2 c (-b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ b^{23, 38}_0 ∧ p_874) -> (-b^{23, 39}_2 ∧ b^{23, 39}_1 ∧ -b^{23, 39}_0) c in CNF: c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ -p_874 ∨ -b^{23, 39}_2 c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ -p_874 ∨ b^{23, 39}_1 c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ -p_874 ∨ -b^{23, 39}_0 c in DIMACS: 14171 14172 -14173 -874 -14174 0 14171 14172 -14173 -874 14175 0 14171 14172 -14173 -874 -14176 0 c 2+1 --> break c (-b^{23, 38}_2 ∧ b^{23, 38}_1 ∧ -b^{23, 38}_0 ∧ p_874) -> break c in CNF: c b^{23, 38}_2 ∨ -b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ -p_874 ∨ break c in DIMACS: 14171 -14172 14173 -874 1162 0 c 2-1 --> 1 c (-b^{23, 38}_2 ∧ b^{23, 38}_1 ∧ -b^{23, 38}_0 ∧ -p_874) -> (-b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ b^{23, 39}_0) c in CNF: c b^{23, 38}_2 ∨ -b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ p_874 ∨ -b^{23, 39}_2 c b^{23, 38}_2 ∨ -b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ p_874 ∨ -b^{23, 39}_1 c b^{23, 38}_2 ∨ -b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ p_874 ∨ b^{23, 39}_0 c in DIMACS: 14171 -14172 14173 874 -14174 0 14171 -14172 14173 874 -14175 0 14171 -14172 14173 874 14176 0 c 1-1 --> 0 c (-b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ b^{23, 38}_0 ∧ -p_874) -> (-b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ -b^{23, 39}_0) c in CNF: c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ p_874 ∨ -b^{23, 39}_2 c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ p_874 ∨ -b^{23, 39}_1 c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ p_874 ∨ -b^{23, 39}_0 c in DIMACS: 14171 14172 -14173 874 -14174 0 14171 14172 -14173 874 -14175 0 14171 14172 -14173 874 -14176 0 c 0-1 --> -1 c (-b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ -b^{23, 38}_0 ∧ -p_874) -> ( b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ b^{23, 39}_0) c in CNF: c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ p_874 ∨ b^{23, 39}_2 c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ p_874 ∨ -b^{23, 39}_1 c b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ p_874 ∨ b^{23, 39}_0 c in DIMACS: 14171 14172 14173 874 14174 0 14171 14172 14173 874 -14175 0 14171 14172 14173 874 14176 0 c -1-1 --> -2 c ( b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ b^{23, 38}_0 ∧ -p_874) -> ( b^{23, 39}_2 ∧ b^{23, 39}_1 ∧ -b^{23, 39}_0) c in CNF: c -b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ p_874 ∨ b^{23, 39}_2 c -b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ p_874 ∨ b^{23, 39}_1 c -b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ p_874 ∨ -b^{23, 39}_0 c in DIMACS: -14171 14172 -14173 874 14174 0 -14171 14172 -14173 874 14175 0 -14171 14172 -14173 874 -14176 0 c -2-1 --> break c ( b^{23, 38}_2 ∧ b^{23, 38}_1 ∧ -b^{23, 38}_0 ∧ -p_874) -> break c in CNF: c -b^{23, 38}_2 ∨ -b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ p_874 ∨ break c in DIMACS: -14171 -14172 14173 874 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 38}_2 ∧ -b^{23, 38}_1 ∧ -b^{23, 38}_0 ∧ true) c in CNF: c -b^{23, 38}_2 ∨ b^{23, 38}_1 ∨ b^{23, 38}_0 ∨ false c in DIMACS: -14171 14172 14173 0 c 3 does not represent an automaton state. c -(-b^{23, 38}_2 ∧ b^{23, 38}_1 ∧ b^{23, 38}_0 ∧ true) c in CNF: c b^{23, 38}_2 ∨ -b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ false c in DIMACS: 14171 -14172 -14173 0 c -3 does not represent an automaton state. c -( b^{23, 38}_2 ∧ b^{23, 38}_1 ∧ b^{23, 38}_0 ∧ true) c in CNF: c -b^{23, 38}_2 ∨ -b^{23, 38}_1 ∨ -b^{23, 38}_0 ∨ false c in DIMACS: -14171 -14172 -14173 0 c i = 39 c -2+1 --> -1 c ( b^{23, 39}_2 ∧ b^{23, 39}_1 ∧ -b^{23, 39}_0 ∧ p_897) -> ( b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ b^{23, 40}_0) c in CNF: c -b^{23, 39}_2 ∨ -b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ -p_897 ∨ b^{23, 40}_2 c -b^{23, 39}_2 ∨ -b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ -p_897 ∨ -b^{23, 40}_1 c -b^{23, 39}_2 ∨ -b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ -p_897 ∨ b^{23, 40}_0 c in DIMACS: -14174 -14175 14176 -897 14177 0 -14174 -14175 14176 -897 -14178 0 -14174 -14175 14176 -897 14179 0 c -1+1 --> 0 c ( b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ b^{23, 39}_0 ∧ p_897) -> (-b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ -b^{23, 40}_0) c in CNF: c -b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ -p_897 ∨ -b^{23, 40}_2 c -b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ -p_897 ∨ -b^{23, 40}_1 c -b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ -p_897 ∨ -b^{23, 40}_0 c in DIMACS: -14174 14175 -14176 -897 -14177 0 -14174 14175 -14176 -897 -14178 0 -14174 14175 -14176 -897 -14179 0 c 0+1 --> 1 c (-b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ -b^{23, 39}_0 ∧ p_897) -> (-b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ b^{23, 40}_0) c in CNF: c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ -p_897 ∨ -b^{23, 40}_2 c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ -p_897 ∨ -b^{23, 40}_1 c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ -p_897 ∨ b^{23, 40}_0 c in DIMACS: 14174 14175 14176 -897 -14177 0 14174 14175 14176 -897 -14178 0 14174 14175 14176 -897 14179 0 c 1+1 --> 2 c (-b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ b^{23, 39}_0 ∧ p_897) -> (-b^{23, 40}_2 ∧ b^{23, 40}_1 ∧ -b^{23, 40}_0) c in CNF: c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ -p_897 ∨ -b^{23, 40}_2 c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ -p_897 ∨ b^{23, 40}_1 c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ -p_897 ∨ -b^{23, 40}_0 c in DIMACS: 14174 14175 -14176 -897 -14177 0 14174 14175 -14176 -897 14178 0 14174 14175 -14176 -897 -14179 0 c 2+1 --> break c (-b^{23, 39}_2 ∧ b^{23, 39}_1 ∧ -b^{23, 39}_0 ∧ p_897) -> break c in CNF: c b^{23, 39}_2 ∨ -b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ -p_897 ∨ break c in DIMACS: 14174 -14175 14176 -897 1162 0 c 2-1 --> 1 c (-b^{23, 39}_2 ∧ b^{23, 39}_1 ∧ -b^{23, 39}_0 ∧ -p_897) -> (-b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ b^{23, 40}_0) c in CNF: c b^{23, 39}_2 ∨ -b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ p_897 ∨ -b^{23, 40}_2 c b^{23, 39}_2 ∨ -b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ p_897 ∨ -b^{23, 40}_1 c b^{23, 39}_2 ∨ -b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ p_897 ∨ b^{23, 40}_0 c in DIMACS: 14174 -14175 14176 897 -14177 0 14174 -14175 14176 897 -14178 0 14174 -14175 14176 897 14179 0 c 1-1 --> 0 c (-b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ b^{23, 39}_0 ∧ -p_897) -> (-b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ -b^{23, 40}_0) c in CNF: c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ p_897 ∨ -b^{23, 40}_2 c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ p_897 ∨ -b^{23, 40}_1 c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ p_897 ∨ -b^{23, 40}_0 c in DIMACS: 14174 14175 -14176 897 -14177 0 14174 14175 -14176 897 -14178 0 14174 14175 -14176 897 -14179 0 c 0-1 --> -1 c (-b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ -b^{23, 39}_0 ∧ -p_897) -> ( b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ b^{23, 40}_0) c in CNF: c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ p_897 ∨ b^{23, 40}_2 c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ p_897 ∨ -b^{23, 40}_1 c b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ p_897 ∨ b^{23, 40}_0 c in DIMACS: 14174 14175 14176 897 14177 0 14174 14175 14176 897 -14178 0 14174 14175 14176 897 14179 0 c -1-1 --> -2 c ( b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ b^{23, 39}_0 ∧ -p_897) -> ( b^{23, 40}_2 ∧ b^{23, 40}_1 ∧ -b^{23, 40}_0) c in CNF: c -b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ p_897 ∨ b^{23, 40}_2 c -b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ p_897 ∨ b^{23, 40}_1 c -b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ p_897 ∨ -b^{23, 40}_0 c in DIMACS: -14174 14175 -14176 897 14177 0 -14174 14175 -14176 897 14178 0 -14174 14175 -14176 897 -14179 0 c -2-1 --> break c ( b^{23, 39}_2 ∧ b^{23, 39}_1 ∧ -b^{23, 39}_0 ∧ -p_897) -> break c in CNF: c -b^{23, 39}_2 ∨ -b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ p_897 ∨ break c in DIMACS: -14174 -14175 14176 897 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 39}_2 ∧ -b^{23, 39}_1 ∧ -b^{23, 39}_0 ∧ true) c in CNF: c -b^{23, 39}_2 ∨ b^{23, 39}_1 ∨ b^{23, 39}_0 ∨ false c in DIMACS: -14174 14175 14176 0 c 3 does not represent an automaton state. c -(-b^{23, 39}_2 ∧ b^{23, 39}_1 ∧ b^{23, 39}_0 ∧ true) c in CNF: c b^{23, 39}_2 ∨ -b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ false c in DIMACS: 14174 -14175 -14176 0 c -3 does not represent an automaton state. c -( b^{23, 39}_2 ∧ b^{23, 39}_1 ∧ b^{23, 39}_0 ∧ true) c in CNF: c -b^{23, 39}_2 ∨ -b^{23, 39}_1 ∨ -b^{23, 39}_0 ∨ false c in DIMACS: -14174 -14175 -14176 0 c i = 40 c -2+1 --> -1 c ( b^{23, 40}_2 ∧ b^{23, 40}_1 ∧ -b^{23, 40}_0 ∧ p_920) -> ( b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ b^{23, 41}_0) c in CNF: c -b^{23, 40}_2 ∨ -b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ -p_920 ∨ b^{23, 41}_2 c -b^{23, 40}_2 ∨ -b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ -p_920 ∨ -b^{23, 41}_1 c -b^{23, 40}_2 ∨ -b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ -p_920 ∨ b^{23, 41}_0 c in DIMACS: -14177 -14178 14179 -920 14180 0 -14177 -14178 14179 -920 -14181 0 -14177 -14178 14179 -920 14182 0 c -1+1 --> 0 c ( b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ b^{23, 40}_0 ∧ p_920) -> (-b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ -b^{23, 41}_0) c in CNF: c -b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ -p_920 ∨ -b^{23, 41}_2 c -b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ -p_920 ∨ -b^{23, 41}_1 c -b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ -p_920 ∨ -b^{23, 41}_0 c in DIMACS: -14177 14178 -14179 -920 -14180 0 -14177 14178 -14179 -920 -14181 0 -14177 14178 -14179 -920 -14182 0 c 0+1 --> 1 c (-b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ -b^{23, 40}_0 ∧ p_920) -> (-b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ b^{23, 41}_0) c in CNF: c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ -p_920 ∨ -b^{23, 41}_2 c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ -p_920 ∨ -b^{23, 41}_1 c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ -p_920 ∨ b^{23, 41}_0 c in DIMACS: 14177 14178 14179 -920 -14180 0 14177 14178 14179 -920 -14181 0 14177 14178 14179 -920 14182 0 c 1+1 --> 2 c (-b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ b^{23, 40}_0 ∧ p_920) -> (-b^{23, 41}_2 ∧ b^{23, 41}_1 ∧ -b^{23, 41}_0) c in CNF: c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ -p_920 ∨ -b^{23, 41}_2 c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ -p_920 ∨ b^{23, 41}_1 c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ -p_920 ∨ -b^{23, 41}_0 c in DIMACS: 14177 14178 -14179 -920 -14180 0 14177 14178 -14179 -920 14181 0 14177 14178 -14179 -920 -14182 0 c 2+1 --> break c (-b^{23, 40}_2 ∧ b^{23, 40}_1 ∧ -b^{23, 40}_0 ∧ p_920) -> break c in CNF: c b^{23, 40}_2 ∨ -b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ -p_920 ∨ break c in DIMACS: 14177 -14178 14179 -920 1162 0 c 2-1 --> 1 c (-b^{23, 40}_2 ∧ b^{23, 40}_1 ∧ -b^{23, 40}_0 ∧ -p_920) -> (-b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ b^{23, 41}_0) c in CNF: c b^{23, 40}_2 ∨ -b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ p_920 ∨ -b^{23, 41}_2 c b^{23, 40}_2 ∨ -b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ p_920 ∨ -b^{23, 41}_1 c b^{23, 40}_2 ∨ -b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ p_920 ∨ b^{23, 41}_0 c in DIMACS: 14177 -14178 14179 920 -14180 0 14177 -14178 14179 920 -14181 0 14177 -14178 14179 920 14182 0 c 1-1 --> 0 c (-b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ b^{23, 40}_0 ∧ -p_920) -> (-b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ -b^{23, 41}_0) c in CNF: c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ p_920 ∨ -b^{23, 41}_2 c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ p_920 ∨ -b^{23, 41}_1 c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ p_920 ∨ -b^{23, 41}_0 c in DIMACS: 14177 14178 -14179 920 -14180 0 14177 14178 -14179 920 -14181 0 14177 14178 -14179 920 -14182 0 c 0-1 --> -1 c (-b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ -b^{23, 40}_0 ∧ -p_920) -> ( b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ b^{23, 41}_0) c in CNF: c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ p_920 ∨ b^{23, 41}_2 c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ p_920 ∨ -b^{23, 41}_1 c b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ p_920 ∨ b^{23, 41}_0 c in DIMACS: 14177 14178 14179 920 14180 0 14177 14178 14179 920 -14181 0 14177 14178 14179 920 14182 0 c -1-1 --> -2 c ( b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ b^{23, 40}_0 ∧ -p_920) -> ( b^{23, 41}_2 ∧ b^{23, 41}_1 ∧ -b^{23, 41}_0) c in CNF: c -b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ p_920 ∨ b^{23, 41}_2 c -b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ p_920 ∨ b^{23, 41}_1 c -b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ p_920 ∨ -b^{23, 41}_0 c in DIMACS: -14177 14178 -14179 920 14180 0 -14177 14178 -14179 920 14181 0 -14177 14178 -14179 920 -14182 0 c -2-1 --> break c ( b^{23, 40}_2 ∧ b^{23, 40}_1 ∧ -b^{23, 40}_0 ∧ -p_920) -> break c in CNF: c -b^{23, 40}_2 ∨ -b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ p_920 ∨ break c in DIMACS: -14177 -14178 14179 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 40}_2 ∧ -b^{23, 40}_1 ∧ -b^{23, 40}_0 ∧ true) c in CNF: c -b^{23, 40}_2 ∨ b^{23, 40}_1 ∨ b^{23, 40}_0 ∨ false c in DIMACS: -14177 14178 14179 0 c 3 does not represent an automaton state. c -(-b^{23, 40}_2 ∧ b^{23, 40}_1 ∧ b^{23, 40}_0 ∧ true) c in CNF: c b^{23, 40}_2 ∨ -b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ false c in DIMACS: 14177 -14178 -14179 0 c -3 does not represent an automaton state. c -( b^{23, 40}_2 ∧ b^{23, 40}_1 ∧ b^{23, 40}_0 ∧ true) c in CNF: c -b^{23, 40}_2 ∨ -b^{23, 40}_1 ∨ -b^{23, 40}_0 ∨ false c in DIMACS: -14177 -14178 -14179 0 c i = 41 c -2+1 --> -1 c ( b^{23, 41}_2 ∧ b^{23, 41}_1 ∧ -b^{23, 41}_0 ∧ p_943) -> ( b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ b^{23, 42}_0) c in CNF: c -b^{23, 41}_2 ∨ -b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ -p_943 ∨ b^{23, 42}_2 c -b^{23, 41}_2 ∨ -b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ -p_943 ∨ -b^{23, 42}_1 c -b^{23, 41}_2 ∨ -b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ -p_943 ∨ b^{23, 42}_0 c in DIMACS: -14180 -14181 14182 -943 14183 0 -14180 -14181 14182 -943 -14184 0 -14180 -14181 14182 -943 14185 0 c -1+1 --> 0 c ( b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ b^{23, 41}_0 ∧ p_943) -> (-b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ -b^{23, 42}_0) c in CNF: c -b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ -p_943 ∨ -b^{23, 42}_2 c -b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ -p_943 ∨ -b^{23, 42}_1 c -b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ -p_943 ∨ -b^{23, 42}_0 c in DIMACS: -14180 14181 -14182 -943 -14183 0 -14180 14181 -14182 -943 -14184 0 -14180 14181 -14182 -943 -14185 0 c 0+1 --> 1 c (-b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ -b^{23, 41}_0 ∧ p_943) -> (-b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ b^{23, 42}_0) c in CNF: c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ -p_943 ∨ -b^{23, 42}_2 c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ -p_943 ∨ -b^{23, 42}_1 c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ -p_943 ∨ b^{23, 42}_0 c in DIMACS: 14180 14181 14182 -943 -14183 0 14180 14181 14182 -943 -14184 0 14180 14181 14182 -943 14185 0 c 1+1 --> 2 c (-b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ b^{23, 41}_0 ∧ p_943) -> (-b^{23, 42}_2 ∧ b^{23, 42}_1 ∧ -b^{23, 42}_0) c in CNF: c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ -p_943 ∨ -b^{23, 42}_2 c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ -p_943 ∨ b^{23, 42}_1 c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ -p_943 ∨ -b^{23, 42}_0 c in DIMACS: 14180 14181 -14182 -943 -14183 0 14180 14181 -14182 -943 14184 0 14180 14181 -14182 -943 -14185 0 c 2+1 --> break c (-b^{23, 41}_2 ∧ b^{23, 41}_1 ∧ -b^{23, 41}_0 ∧ p_943) -> break c in CNF: c b^{23, 41}_2 ∨ -b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ -p_943 ∨ break c in DIMACS: 14180 -14181 14182 -943 1162 0 c 2-1 --> 1 c (-b^{23, 41}_2 ∧ b^{23, 41}_1 ∧ -b^{23, 41}_0 ∧ -p_943) -> (-b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ b^{23, 42}_0) c in CNF: c b^{23, 41}_2 ∨ -b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ p_943 ∨ -b^{23, 42}_2 c b^{23, 41}_2 ∨ -b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ p_943 ∨ -b^{23, 42}_1 c b^{23, 41}_2 ∨ -b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ p_943 ∨ b^{23, 42}_0 c in DIMACS: 14180 -14181 14182 943 -14183 0 14180 -14181 14182 943 -14184 0 14180 -14181 14182 943 14185 0 c 1-1 --> 0 c (-b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ b^{23, 41}_0 ∧ -p_943) -> (-b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ -b^{23, 42}_0) c in CNF: c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ p_943 ∨ -b^{23, 42}_2 c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ p_943 ∨ -b^{23, 42}_1 c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ p_943 ∨ -b^{23, 42}_0 c in DIMACS: 14180 14181 -14182 943 -14183 0 14180 14181 -14182 943 -14184 0 14180 14181 -14182 943 -14185 0 c 0-1 --> -1 c (-b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ -b^{23, 41}_0 ∧ -p_943) -> ( b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ b^{23, 42}_0) c in CNF: c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ p_943 ∨ b^{23, 42}_2 c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ p_943 ∨ -b^{23, 42}_1 c b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ p_943 ∨ b^{23, 42}_0 c in DIMACS: 14180 14181 14182 943 14183 0 14180 14181 14182 943 -14184 0 14180 14181 14182 943 14185 0 c -1-1 --> -2 c ( b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ b^{23, 41}_0 ∧ -p_943) -> ( b^{23, 42}_2 ∧ b^{23, 42}_1 ∧ -b^{23, 42}_0) c in CNF: c -b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ p_943 ∨ b^{23, 42}_2 c -b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ p_943 ∨ b^{23, 42}_1 c -b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ p_943 ∨ -b^{23, 42}_0 c in DIMACS: -14180 14181 -14182 943 14183 0 -14180 14181 -14182 943 14184 0 -14180 14181 -14182 943 -14185 0 c -2-1 --> break c ( b^{23, 41}_2 ∧ b^{23, 41}_1 ∧ -b^{23, 41}_0 ∧ -p_943) -> break c in CNF: c -b^{23, 41}_2 ∨ -b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ p_943 ∨ break c in DIMACS: -14180 -14181 14182 943 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 41}_2 ∧ -b^{23, 41}_1 ∧ -b^{23, 41}_0 ∧ true) c in CNF: c -b^{23, 41}_2 ∨ b^{23, 41}_1 ∨ b^{23, 41}_0 ∨ false c in DIMACS: -14180 14181 14182 0 c 3 does not represent an automaton state. c -(-b^{23, 41}_2 ∧ b^{23, 41}_1 ∧ b^{23, 41}_0 ∧ true) c in CNF: c b^{23, 41}_2 ∨ -b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ false c in DIMACS: 14180 -14181 -14182 0 c -3 does not represent an automaton state. c -( b^{23, 41}_2 ∧ b^{23, 41}_1 ∧ b^{23, 41}_0 ∧ true) c in CNF: c -b^{23, 41}_2 ∨ -b^{23, 41}_1 ∨ -b^{23, 41}_0 ∨ false c in DIMACS: -14180 -14181 -14182 0 c i = 42 c -2+1 --> -1 c ( b^{23, 42}_2 ∧ b^{23, 42}_1 ∧ -b^{23, 42}_0 ∧ p_966) -> ( b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ b^{23, 43}_0) c in CNF: c -b^{23, 42}_2 ∨ -b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ -p_966 ∨ b^{23, 43}_2 c -b^{23, 42}_2 ∨ -b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ -p_966 ∨ -b^{23, 43}_1 c -b^{23, 42}_2 ∨ -b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ -p_966 ∨ b^{23, 43}_0 c in DIMACS: -14183 -14184 14185 -966 14186 0 -14183 -14184 14185 -966 -14187 0 -14183 -14184 14185 -966 14188 0 c -1+1 --> 0 c ( b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ b^{23, 42}_0 ∧ p_966) -> (-b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ -b^{23, 43}_0) c in CNF: c -b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ -p_966 ∨ -b^{23, 43}_2 c -b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ -p_966 ∨ -b^{23, 43}_1 c -b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ -p_966 ∨ -b^{23, 43}_0 c in DIMACS: -14183 14184 -14185 -966 -14186 0 -14183 14184 -14185 -966 -14187 0 -14183 14184 -14185 -966 -14188 0 c 0+1 --> 1 c (-b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ -b^{23, 42}_0 ∧ p_966) -> (-b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ b^{23, 43}_0) c in CNF: c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ -p_966 ∨ -b^{23, 43}_2 c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ -p_966 ∨ -b^{23, 43}_1 c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ -p_966 ∨ b^{23, 43}_0 c in DIMACS: 14183 14184 14185 -966 -14186 0 14183 14184 14185 -966 -14187 0 14183 14184 14185 -966 14188 0 c 1+1 --> 2 c (-b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ b^{23, 42}_0 ∧ p_966) -> (-b^{23, 43}_2 ∧ b^{23, 43}_1 ∧ -b^{23, 43}_0) c in CNF: c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ -p_966 ∨ -b^{23, 43}_2 c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ -p_966 ∨ b^{23, 43}_1 c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ -p_966 ∨ -b^{23, 43}_0 c in DIMACS: 14183 14184 -14185 -966 -14186 0 14183 14184 -14185 -966 14187 0 14183 14184 -14185 -966 -14188 0 c 2+1 --> break c (-b^{23, 42}_2 ∧ b^{23, 42}_1 ∧ -b^{23, 42}_0 ∧ p_966) -> break c in CNF: c b^{23, 42}_2 ∨ -b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ -p_966 ∨ break c in DIMACS: 14183 -14184 14185 -966 1162 0 c 2-1 --> 1 c (-b^{23, 42}_2 ∧ b^{23, 42}_1 ∧ -b^{23, 42}_0 ∧ -p_966) -> (-b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ b^{23, 43}_0) c in CNF: c b^{23, 42}_2 ∨ -b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ p_966 ∨ -b^{23, 43}_2 c b^{23, 42}_2 ∨ -b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ p_966 ∨ -b^{23, 43}_1 c b^{23, 42}_2 ∨ -b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ p_966 ∨ b^{23, 43}_0 c in DIMACS: 14183 -14184 14185 966 -14186 0 14183 -14184 14185 966 -14187 0 14183 -14184 14185 966 14188 0 c 1-1 --> 0 c (-b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ b^{23, 42}_0 ∧ -p_966) -> (-b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ -b^{23, 43}_0) c in CNF: c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ p_966 ∨ -b^{23, 43}_2 c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ p_966 ∨ -b^{23, 43}_1 c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ p_966 ∨ -b^{23, 43}_0 c in DIMACS: 14183 14184 -14185 966 -14186 0 14183 14184 -14185 966 -14187 0 14183 14184 -14185 966 -14188 0 c 0-1 --> -1 c (-b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ -b^{23, 42}_0 ∧ -p_966) -> ( b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ b^{23, 43}_0) c in CNF: c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ p_966 ∨ b^{23, 43}_2 c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ p_966 ∨ -b^{23, 43}_1 c b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ p_966 ∨ b^{23, 43}_0 c in DIMACS: 14183 14184 14185 966 14186 0 14183 14184 14185 966 -14187 0 14183 14184 14185 966 14188 0 c -1-1 --> -2 c ( b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ b^{23, 42}_0 ∧ -p_966) -> ( b^{23, 43}_2 ∧ b^{23, 43}_1 ∧ -b^{23, 43}_0) c in CNF: c -b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ p_966 ∨ b^{23, 43}_2 c -b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ p_966 ∨ b^{23, 43}_1 c -b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ p_966 ∨ -b^{23, 43}_0 c in DIMACS: -14183 14184 -14185 966 14186 0 -14183 14184 -14185 966 14187 0 -14183 14184 -14185 966 -14188 0 c -2-1 --> break c ( b^{23, 42}_2 ∧ b^{23, 42}_1 ∧ -b^{23, 42}_0 ∧ -p_966) -> break c in CNF: c -b^{23, 42}_2 ∨ -b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ p_966 ∨ break c in DIMACS: -14183 -14184 14185 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 42}_2 ∧ -b^{23, 42}_1 ∧ -b^{23, 42}_0 ∧ true) c in CNF: c -b^{23, 42}_2 ∨ b^{23, 42}_1 ∨ b^{23, 42}_0 ∨ false c in DIMACS: -14183 14184 14185 0 c 3 does not represent an automaton state. c -(-b^{23, 42}_2 ∧ b^{23, 42}_1 ∧ b^{23, 42}_0 ∧ true) c in CNF: c b^{23, 42}_2 ∨ -b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ false c in DIMACS: 14183 -14184 -14185 0 c -3 does not represent an automaton state. c -( b^{23, 42}_2 ∧ b^{23, 42}_1 ∧ b^{23, 42}_0 ∧ true) c in CNF: c -b^{23, 42}_2 ∨ -b^{23, 42}_1 ∨ -b^{23, 42}_0 ∨ false c in DIMACS: -14183 -14184 -14185 0 c i = 43 c -2+1 --> -1 c ( b^{23, 43}_2 ∧ b^{23, 43}_1 ∧ -b^{23, 43}_0 ∧ p_989) -> ( b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ b^{23, 44}_0) c in CNF: c -b^{23, 43}_2 ∨ -b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ -p_989 ∨ b^{23, 44}_2 c -b^{23, 43}_2 ∨ -b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ -p_989 ∨ -b^{23, 44}_1 c -b^{23, 43}_2 ∨ -b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ -p_989 ∨ b^{23, 44}_0 c in DIMACS: -14186 -14187 14188 -989 14189 0 -14186 -14187 14188 -989 -14190 0 -14186 -14187 14188 -989 14191 0 c -1+1 --> 0 c ( b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ b^{23, 43}_0 ∧ p_989) -> (-b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ -b^{23, 44}_0) c in CNF: c -b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ -p_989 ∨ -b^{23, 44}_2 c -b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ -p_989 ∨ -b^{23, 44}_1 c -b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ -p_989 ∨ -b^{23, 44}_0 c in DIMACS: -14186 14187 -14188 -989 -14189 0 -14186 14187 -14188 -989 -14190 0 -14186 14187 -14188 -989 -14191 0 c 0+1 --> 1 c (-b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ -b^{23, 43}_0 ∧ p_989) -> (-b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ b^{23, 44}_0) c in CNF: c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ -p_989 ∨ -b^{23, 44}_2 c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ -p_989 ∨ -b^{23, 44}_1 c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ -p_989 ∨ b^{23, 44}_0 c in DIMACS: 14186 14187 14188 -989 -14189 0 14186 14187 14188 -989 -14190 0 14186 14187 14188 -989 14191 0 c 1+1 --> 2 c (-b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ b^{23, 43}_0 ∧ p_989) -> (-b^{23, 44}_2 ∧ b^{23, 44}_1 ∧ -b^{23, 44}_0) c in CNF: c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ -p_989 ∨ -b^{23, 44}_2 c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ -p_989 ∨ b^{23, 44}_1 c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ -p_989 ∨ -b^{23, 44}_0 c in DIMACS: 14186 14187 -14188 -989 -14189 0 14186 14187 -14188 -989 14190 0 14186 14187 -14188 -989 -14191 0 c 2+1 --> break c (-b^{23, 43}_2 ∧ b^{23, 43}_1 ∧ -b^{23, 43}_0 ∧ p_989) -> break c in CNF: c b^{23, 43}_2 ∨ -b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ -p_989 ∨ break c in DIMACS: 14186 -14187 14188 -989 1162 0 c 2-1 --> 1 c (-b^{23, 43}_2 ∧ b^{23, 43}_1 ∧ -b^{23, 43}_0 ∧ -p_989) -> (-b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ b^{23, 44}_0) c in CNF: c b^{23, 43}_2 ∨ -b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ p_989 ∨ -b^{23, 44}_2 c b^{23, 43}_2 ∨ -b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ p_989 ∨ -b^{23, 44}_1 c b^{23, 43}_2 ∨ -b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ p_989 ∨ b^{23, 44}_0 c in DIMACS: 14186 -14187 14188 989 -14189 0 14186 -14187 14188 989 -14190 0 14186 -14187 14188 989 14191 0 c 1-1 --> 0 c (-b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ b^{23, 43}_0 ∧ -p_989) -> (-b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ -b^{23, 44}_0) c in CNF: c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ p_989 ∨ -b^{23, 44}_2 c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ p_989 ∨ -b^{23, 44}_1 c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ p_989 ∨ -b^{23, 44}_0 c in DIMACS: 14186 14187 -14188 989 -14189 0 14186 14187 -14188 989 -14190 0 14186 14187 -14188 989 -14191 0 c 0-1 --> -1 c (-b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ -b^{23, 43}_0 ∧ -p_989) -> ( b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ b^{23, 44}_0) c in CNF: c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ p_989 ∨ b^{23, 44}_2 c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ p_989 ∨ -b^{23, 44}_1 c b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ p_989 ∨ b^{23, 44}_0 c in DIMACS: 14186 14187 14188 989 14189 0 14186 14187 14188 989 -14190 0 14186 14187 14188 989 14191 0 c -1-1 --> -2 c ( b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ b^{23, 43}_0 ∧ -p_989) -> ( b^{23, 44}_2 ∧ b^{23, 44}_1 ∧ -b^{23, 44}_0) c in CNF: c -b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ p_989 ∨ b^{23, 44}_2 c -b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ p_989 ∨ b^{23, 44}_1 c -b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ p_989 ∨ -b^{23, 44}_0 c in DIMACS: -14186 14187 -14188 989 14189 0 -14186 14187 -14188 989 14190 0 -14186 14187 -14188 989 -14191 0 c -2-1 --> break c ( b^{23, 43}_2 ∧ b^{23, 43}_1 ∧ -b^{23, 43}_0 ∧ -p_989) -> break c in CNF: c -b^{23, 43}_2 ∨ -b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ p_989 ∨ break c in DIMACS: -14186 -14187 14188 989 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 43}_2 ∧ -b^{23, 43}_1 ∧ -b^{23, 43}_0 ∧ true) c in CNF: c -b^{23, 43}_2 ∨ b^{23, 43}_1 ∨ b^{23, 43}_0 ∨ false c in DIMACS: -14186 14187 14188 0 c 3 does not represent an automaton state. c -(-b^{23, 43}_2 ∧ b^{23, 43}_1 ∧ b^{23, 43}_0 ∧ true) c in CNF: c b^{23, 43}_2 ∨ -b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ false c in DIMACS: 14186 -14187 -14188 0 c -3 does not represent an automaton state. c -( b^{23, 43}_2 ∧ b^{23, 43}_1 ∧ b^{23, 43}_0 ∧ true) c in CNF: c -b^{23, 43}_2 ∨ -b^{23, 43}_1 ∨ -b^{23, 43}_0 ∨ false c in DIMACS: -14186 -14187 -14188 0 c i = 44 c -2+1 --> -1 c ( b^{23, 44}_2 ∧ b^{23, 44}_1 ∧ -b^{23, 44}_0 ∧ p_1012) -> ( b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ b^{23, 45}_0) c in CNF: c -b^{23, 44}_2 ∨ -b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ -p_1012 ∨ b^{23, 45}_2 c -b^{23, 44}_2 ∨ -b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ -p_1012 ∨ -b^{23, 45}_1 c -b^{23, 44}_2 ∨ -b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ -p_1012 ∨ b^{23, 45}_0 c in DIMACS: -14189 -14190 14191 -1012 14192 0 -14189 -14190 14191 -1012 -14193 0 -14189 -14190 14191 -1012 14194 0 c -1+1 --> 0 c ( b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ b^{23, 44}_0 ∧ p_1012) -> (-b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ -b^{23, 45}_0) c in CNF: c -b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ -p_1012 ∨ -b^{23, 45}_2 c -b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ -p_1012 ∨ -b^{23, 45}_1 c -b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ -p_1012 ∨ -b^{23, 45}_0 c in DIMACS: -14189 14190 -14191 -1012 -14192 0 -14189 14190 -14191 -1012 -14193 0 -14189 14190 -14191 -1012 -14194 0 c 0+1 --> 1 c (-b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ -b^{23, 44}_0 ∧ p_1012) -> (-b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ b^{23, 45}_0) c in CNF: c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ -p_1012 ∨ -b^{23, 45}_2 c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ -p_1012 ∨ -b^{23, 45}_1 c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ -p_1012 ∨ b^{23, 45}_0 c in DIMACS: 14189 14190 14191 -1012 -14192 0 14189 14190 14191 -1012 -14193 0 14189 14190 14191 -1012 14194 0 c 1+1 --> 2 c (-b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ b^{23, 44}_0 ∧ p_1012) -> (-b^{23, 45}_2 ∧ b^{23, 45}_1 ∧ -b^{23, 45}_0) c in CNF: c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ -p_1012 ∨ -b^{23, 45}_2 c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ -p_1012 ∨ b^{23, 45}_1 c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ -p_1012 ∨ -b^{23, 45}_0 c in DIMACS: 14189 14190 -14191 -1012 -14192 0 14189 14190 -14191 -1012 14193 0 14189 14190 -14191 -1012 -14194 0 c 2+1 --> break c (-b^{23, 44}_2 ∧ b^{23, 44}_1 ∧ -b^{23, 44}_0 ∧ p_1012) -> break c in CNF: c b^{23, 44}_2 ∨ -b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ -p_1012 ∨ break c in DIMACS: 14189 -14190 14191 -1012 1162 0 c 2-1 --> 1 c (-b^{23, 44}_2 ∧ b^{23, 44}_1 ∧ -b^{23, 44}_0 ∧ -p_1012) -> (-b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ b^{23, 45}_0) c in CNF: c b^{23, 44}_2 ∨ -b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ p_1012 ∨ -b^{23, 45}_2 c b^{23, 44}_2 ∨ -b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ p_1012 ∨ -b^{23, 45}_1 c b^{23, 44}_2 ∨ -b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ p_1012 ∨ b^{23, 45}_0 c in DIMACS: 14189 -14190 14191 1012 -14192 0 14189 -14190 14191 1012 -14193 0 14189 -14190 14191 1012 14194 0 c 1-1 --> 0 c (-b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ b^{23, 44}_0 ∧ -p_1012) -> (-b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ -b^{23, 45}_0) c in CNF: c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ p_1012 ∨ -b^{23, 45}_2 c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ p_1012 ∨ -b^{23, 45}_1 c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ p_1012 ∨ -b^{23, 45}_0 c in DIMACS: 14189 14190 -14191 1012 -14192 0 14189 14190 -14191 1012 -14193 0 14189 14190 -14191 1012 -14194 0 c 0-1 --> -1 c (-b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ -b^{23, 44}_0 ∧ -p_1012) -> ( b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ b^{23, 45}_0) c in CNF: c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ p_1012 ∨ b^{23, 45}_2 c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ p_1012 ∨ -b^{23, 45}_1 c b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ p_1012 ∨ b^{23, 45}_0 c in DIMACS: 14189 14190 14191 1012 14192 0 14189 14190 14191 1012 -14193 0 14189 14190 14191 1012 14194 0 c -1-1 --> -2 c ( b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ b^{23, 44}_0 ∧ -p_1012) -> ( b^{23, 45}_2 ∧ b^{23, 45}_1 ∧ -b^{23, 45}_0) c in CNF: c -b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ p_1012 ∨ b^{23, 45}_2 c -b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ p_1012 ∨ b^{23, 45}_1 c -b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ p_1012 ∨ -b^{23, 45}_0 c in DIMACS: -14189 14190 -14191 1012 14192 0 -14189 14190 -14191 1012 14193 0 -14189 14190 -14191 1012 -14194 0 c -2-1 --> break c ( b^{23, 44}_2 ∧ b^{23, 44}_1 ∧ -b^{23, 44}_0 ∧ -p_1012) -> break c in CNF: c -b^{23, 44}_2 ∨ -b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ p_1012 ∨ break c in DIMACS: -14189 -14190 14191 1012 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 44}_2 ∧ -b^{23, 44}_1 ∧ -b^{23, 44}_0 ∧ true) c in CNF: c -b^{23, 44}_2 ∨ b^{23, 44}_1 ∨ b^{23, 44}_0 ∨ false c in DIMACS: -14189 14190 14191 0 c 3 does not represent an automaton state. c -(-b^{23, 44}_2 ∧ b^{23, 44}_1 ∧ b^{23, 44}_0 ∧ true) c in CNF: c b^{23, 44}_2 ∨ -b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ false c in DIMACS: 14189 -14190 -14191 0 c -3 does not represent an automaton state. c -( b^{23, 44}_2 ∧ b^{23, 44}_1 ∧ b^{23, 44}_0 ∧ true) c in CNF: c -b^{23, 44}_2 ∨ -b^{23, 44}_1 ∨ -b^{23, 44}_0 ∨ false c in DIMACS: -14189 -14190 -14191 0 c i = 45 c -2+1 --> -1 c ( b^{23, 45}_2 ∧ b^{23, 45}_1 ∧ -b^{23, 45}_0 ∧ p_1035) -> ( b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ b^{23, 46}_0) c in CNF: c -b^{23, 45}_2 ∨ -b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ -p_1035 ∨ b^{23, 46}_2 c -b^{23, 45}_2 ∨ -b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ -p_1035 ∨ -b^{23, 46}_1 c -b^{23, 45}_2 ∨ -b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ -p_1035 ∨ b^{23, 46}_0 c in DIMACS: -14192 -14193 14194 -1035 14195 0 -14192 -14193 14194 -1035 -14196 0 -14192 -14193 14194 -1035 14197 0 c -1+1 --> 0 c ( b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ b^{23, 45}_0 ∧ p_1035) -> (-b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ -b^{23, 46}_0) c in CNF: c -b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ -p_1035 ∨ -b^{23, 46}_2 c -b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ -p_1035 ∨ -b^{23, 46}_1 c -b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ -p_1035 ∨ -b^{23, 46}_0 c in DIMACS: -14192 14193 -14194 -1035 -14195 0 -14192 14193 -14194 -1035 -14196 0 -14192 14193 -14194 -1035 -14197 0 c 0+1 --> 1 c (-b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ -b^{23, 45}_0 ∧ p_1035) -> (-b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ b^{23, 46}_0) c in CNF: c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ -p_1035 ∨ -b^{23, 46}_2 c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ -p_1035 ∨ -b^{23, 46}_1 c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ -p_1035 ∨ b^{23, 46}_0 c in DIMACS: 14192 14193 14194 -1035 -14195 0 14192 14193 14194 -1035 -14196 0 14192 14193 14194 -1035 14197 0 c 1+1 --> 2 c (-b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ b^{23, 45}_0 ∧ p_1035) -> (-b^{23, 46}_2 ∧ b^{23, 46}_1 ∧ -b^{23, 46}_0) c in CNF: c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ -p_1035 ∨ -b^{23, 46}_2 c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ -p_1035 ∨ b^{23, 46}_1 c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ -p_1035 ∨ -b^{23, 46}_0 c in DIMACS: 14192 14193 -14194 -1035 -14195 0 14192 14193 -14194 -1035 14196 0 14192 14193 -14194 -1035 -14197 0 c 2+1 --> break c (-b^{23, 45}_2 ∧ b^{23, 45}_1 ∧ -b^{23, 45}_0 ∧ p_1035) -> break c in CNF: c b^{23, 45}_2 ∨ -b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ -p_1035 ∨ break c in DIMACS: 14192 -14193 14194 -1035 1162 0 c 2-1 --> 1 c (-b^{23, 45}_2 ∧ b^{23, 45}_1 ∧ -b^{23, 45}_0 ∧ -p_1035) -> (-b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ b^{23, 46}_0) c in CNF: c b^{23, 45}_2 ∨ -b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ p_1035 ∨ -b^{23, 46}_2 c b^{23, 45}_2 ∨ -b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ p_1035 ∨ -b^{23, 46}_1 c b^{23, 45}_2 ∨ -b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ p_1035 ∨ b^{23, 46}_0 c in DIMACS: 14192 -14193 14194 1035 -14195 0 14192 -14193 14194 1035 -14196 0 14192 -14193 14194 1035 14197 0 c 1-1 --> 0 c (-b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ b^{23, 45}_0 ∧ -p_1035) -> (-b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ -b^{23, 46}_0) c in CNF: c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ p_1035 ∨ -b^{23, 46}_2 c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ p_1035 ∨ -b^{23, 46}_1 c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ p_1035 ∨ -b^{23, 46}_0 c in DIMACS: 14192 14193 -14194 1035 -14195 0 14192 14193 -14194 1035 -14196 0 14192 14193 -14194 1035 -14197 0 c 0-1 --> -1 c (-b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ -b^{23, 45}_0 ∧ -p_1035) -> ( b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ b^{23, 46}_0) c in CNF: c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ p_1035 ∨ b^{23, 46}_2 c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ p_1035 ∨ -b^{23, 46}_1 c b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ p_1035 ∨ b^{23, 46}_0 c in DIMACS: 14192 14193 14194 1035 14195 0 14192 14193 14194 1035 -14196 0 14192 14193 14194 1035 14197 0 c -1-1 --> -2 c ( b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ b^{23, 45}_0 ∧ -p_1035) -> ( b^{23, 46}_2 ∧ b^{23, 46}_1 ∧ -b^{23, 46}_0) c in CNF: c -b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ p_1035 ∨ b^{23, 46}_2 c -b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ p_1035 ∨ b^{23, 46}_1 c -b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ p_1035 ∨ -b^{23, 46}_0 c in DIMACS: -14192 14193 -14194 1035 14195 0 -14192 14193 -14194 1035 14196 0 -14192 14193 -14194 1035 -14197 0 c -2-1 --> break c ( b^{23, 45}_2 ∧ b^{23, 45}_1 ∧ -b^{23, 45}_0 ∧ -p_1035) -> break c in CNF: c -b^{23, 45}_2 ∨ -b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ p_1035 ∨ break c in DIMACS: -14192 -14193 14194 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 45}_2 ∧ -b^{23, 45}_1 ∧ -b^{23, 45}_0 ∧ true) c in CNF: c -b^{23, 45}_2 ∨ b^{23, 45}_1 ∨ b^{23, 45}_0 ∨ false c in DIMACS: -14192 14193 14194 0 c 3 does not represent an automaton state. c -(-b^{23, 45}_2 ∧ b^{23, 45}_1 ∧ b^{23, 45}_0 ∧ true) c in CNF: c b^{23, 45}_2 ∨ -b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ false c in DIMACS: 14192 -14193 -14194 0 c -3 does not represent an automaton state. c -( b^{23, 45}_2 ∧ b^{23, 45}_1 ∧ b^{23, 45}_0 ∧ true) c in CNF: c -b^{23, 45}_2 ∨ -b^{23, 45}_1 ∨ -b^{23, 45}_0 ∨ false c in DIMACS: -14192 -14193 -14194 0 c i = 46 c -2+1 --> -1 c ( b^{23, 46}_2 ∧ b^{23, 46}_1 ∧ -b^{23, 46}_0 ∧ p_1058) -> ( b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ b^{23, 47}_0) c in CNF: c -b^{23, 46}_2 ∨ -b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ -p_1058 ∨ b^{23, 47}_2 c -b^{23, 46}_2 ∨ -b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ -p_1058 ∨ -b^{23, 47}_1 c -b^{23, 46}_2 ∨ -b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ -p_1058 ∨ b^{23, 47}_0 c in DIMACS: -14195 -14196 14197 -1058 14198 0 -14195 -14196 14197 -1058 -14199 0 -14195 -14196 14197 -1058 14200 0 c -1+1 --> 0 c ( b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ b^{23, 46}_0 ∧ p_1058) -> (-b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ -b^{23, 47}_0) c in CNF: c -b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ -p_1058 ∨ -b^{23, 47}_2 c -b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ -p_1058 ∨ -b^{23, 47}_1 c -b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ -p_1058 ∨ -b^{23, 47}_0 c in DIMACS: -14195 14196 -14197 -1058 -14198 0 -14195 14196 -14197 -1058 -14199 0 -14195 14196 -14197 -1058 -14200 0 c 0+1 --> 1 c (-b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ -b^{23, 46}_0 ∧ p_1058) -> (-b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ b^{23, 47}_0) c in CNF: c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ -p_1058 ∨ -b^{23, 47}_2 c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ -p_1058 ∨ -b^{23, 47}_1 c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ -p_1058 ∨ b^{23, 47}_0 c in DIMACS: 14195 14196 14197 -1058 -14198 0 14195 14196 14197 -1058 -14199 0 14195 14196 14197 -1058 14200 0 c 1+1 --> 2 c (-b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ b^{23, 46}_0 ∧ p_1058) -> (-b^{23, 47}_2 ∧ b^{23, 47}_1 ∧ -b^{23, 47}_0) c in CNF: c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ -p_1058 ∨ -b^{23, 47}_2 c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ -p_1058 ∨ b^{23, 47}_1 c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ -p_1058 ∨ -b^{23, 47}_0 c in DIMACS: 14195 14196 -14197 -1058 -14198 0 14195 14196 -14197 -1058 14199 0 14195 14196 -14197 -1058 -14200 0 c 2+1 --> break c (-b^{23, 46}_2 ∧ b^{23, 46}_1 ∧ -b^{23, 46}_0 ∧ p_1058) -> break c in CNF: c b^{23, 46}_2 ∨ -b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ -p_1058 ∨ break c in DIMACS: 14195 -14196 14197 -1058 1162 0 c 2-1 --> 1 c (-b^{23, 46}_2 ∧ b^{23, 46}_1 ∧ -b^{23, 46}_0 ∧ -p_1058) -> (-b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ b^{23, 47}_0) c in CNF: c b^{23, 46}_2 ∨ -b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ p_1058 ∨ -b^{23, 47}_2 c b^{23, 46}_2 ∨ -b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ p_1058 ∨ -b^{23, 47}_1 c b^{23, 46}_2 ∨ -b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ p_1058 ∨ b^{23, 47}_0 c in DIMACS: 14195 -14196 14197 1058 -14198 0 14195 -14196 14197 1058 -14199 0 14195 -14196 14197 1058 14200 0 c 1-1 --> 0 c (-b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ b^{23, 46}_0 ∧ -p_1058) -> (-b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ -b^{23, 47}_0) c in CNF: c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ p_1058 ∨ -b^{23, 47}_2 c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ p_1058 ∨ -b^{23, 47}_1 c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ p_1058 ∨ -b^{23, 47}_0 c in DIMACS: 14195 14196 -14197 1058 -14198 0 14195 14196 -14197 1058 -14199 0 14195 14196 -14197 1058 -14200 0 c 0-1 --> -1 c (-b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ -b^{23, 46}_0 ∧ -p_1058) -> ( b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ b^{23, 47}_0) c in CNF: c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ p_1058 ∨ b^{23, 47}_2 c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ p_1058 ∨ -b^{23, 47}_1 c b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ p_1058 ∨ b^{23, 47}_0 c in DIMACS: 14195 14196 14197 1058 14198 0 14195 14196 14197 1058 -14199 0 14195 14196 14197 1058 14200 0 c -1-1 --> -2 c ( b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ b^{23, 46}_0 ∧ -p_1058) -> ( b^{23, 47}_2 ∧ b^{23, 47}_1 ∧ -b^{23, 47}_0) c in CNF: c -b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ p_1058 ∨ b^{23, 47}_2 c -b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ p_1058 ∨ b^{23, 47}_1 c -b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ p_1058 ∨ -b^{23, 47}_0 c in DIMACS: -14195 14196 -14197 1058 14198 0 -14195 14196 -14197 1058 14199 0 -14195 14196 -14197 1058 -14200 0 c -2-1 --> break c ( b^{23, 46}_2 ∧ b^{23, 46}_1 ∧ -b^{23, 46}_0 ∧ -p_1058) -> break c in CNF: c -b^{23, 46}_2 ∨ -b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ p_1058 ∨ break c in DIMACS: -14195 -14196 14197 1058 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 46}_2 ∧ -b^{23, 46}_1 ∧ -b^{23, 46}_0 ∧ true) c in CNF: c -b^{23, 46}_2 ∨ b^{23, 46}_1 ∨ b^{23, 46}_0 ∨ false c in DIMACS: -14195 14196 14197 0 c 3 does not represent an automaton state. c -(-b^{23, 46}_2 ∧ b^{23, 46}_1 ∧ b^{23, 46}_0 ∧ true) c in CNF: c b^{23, 46}_2 ∨ -b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ false c in DIMACS: 14195 -14196 -14197 0 c -3 does not represent an automaton state. c -( b^{23, 46}_2 ∧ b^{23, 46}_1 ∧ b^{23, 46}_0 ∧ true) c in CNF: c -b^{23, 46}_2 ∨ -b^{23, 46}_1 ∨ -b^{23, 46}_0 ∨ false c in DIMACS: -14195 -14196 -14197 0 c i = 47 c -2+1 --> -1 c ( b^{23, 47}_2 ∧ b^{23, 47}_1 ∧ -b^{23, 47}_0 ∧ p_1081) -> ( b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ b^{23, 48}_0) c in CNF: c -b^{23, 47}_2 ∨ -b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ -p_1081 ∨ b^{23, 48}_2 c -b^{23, 47}_2 ∨ -b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ -p_1081 ∨ -b^{23, 48}_1 c -b^{23, 47}_2 ∨ -b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ -p_1081 ∨ b^{23, 48}_0 c in DIMACS: -14198 -14199 14200 -1081 14201 0 -14198 -14199 14200 -1081 -14202 0 -14198 -14199 14200 -1081 14203 0 c -1+1 --> 0 c ( b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ b^{23, 47}_0 ∧ p_1081) -> (-b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ -b^{23, 48}_0) c in CNF: c -b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ -p_1081 ∨ -b^{23, 48}_2 c -b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ -p_1081 ∨ -b^{23, 48}_1 c -b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ -p_1081 ∨ -b^{23, 48}_0 c in DIMACS: -14198 14199 -14200 -1081 -14201 0 -14198 14199 -14200 -1081 -14202 0 -14198 14199 -14200 -1081 -14203 0 c 0+1 --> 1 c (-b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ -b^{23, 47}_0 ∧ p_1081) -> (-b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ b^{23, 48}_0) c in CNF: c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ -p_1081 ∨ -b^{23, 48}_2 c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ -p_1081 ∨ -b^{23, 48}_1 c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ -p_1081 ∨ b^{23, 48}_0 c in DIMACS: 14198 14199 14200 -1081 -14201 0 14198 14199 14200 -1081 -14202 0 14198 14199 14200 -1081 14203 0 c 1+1 --> 2 c (-b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ b^{23, 47}_0 ∧ p_1081) -> (-b^{23, 48}_2 ∧ b^{23, 48}_1 ∧ -b^{23, 48}_0) c in CNF: c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ -p_1081 ∨ -b^{23, 48}_2 c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ -p_1081 ∨ b^{23, 48}_1 c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ -p_1081 ∨ -b^{23, 48}_0 c in DIMACS: 14198 14199 -14200 -1081 -14201 0 14198 14199 -14200 -1081 14202 0 14198 14199 -14200 -1081 -14203 0 c 2+1 --> break c (-b^{23, 47}_2 ∧ b^{23, 47}_1 ∧ -b^{23, 47}_0 ∧ p_1081) -> break c in CNF: c b^{23, 47}_2 ∨ -b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ -p_1081 ∨ break c in DIMACS: 14198 -14199 14200 -1081 1162 0 c 2-1 --> 1 c (-b^{23, 47}_2 ∧ b^{23, 47}_1 ∧ -b^{23, 47}_0 ∧ -p_1081) -> (-b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ b^{23, 48}_0) c in CNF: c b^{23, 47}_2 ∨ -b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ p_1081 ∨ -b^{23, 48}_2 c b^{23, 47}_2 ∨ -b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ p_1081 ∨ -b^{23, 48}_1 c b^{23, 47}_2 ∨ -b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ p_1081 ∨ b^{23, 48}_0 c in DIMACS: 14198 -14199 14200 1081 -14201 0 14198 -14199 14200 1081 -14202 0 14198 -14199 14200 1081 14203 0 c 1-1 --> 0 c (-b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ b^{23, 47}_0 ∧ -p_1081) -> (-b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ -b^{23, 48}_0) c in CNF: c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ p_1081 ∨ -b^{23, 48}_2 c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ p_1081 ∨ -b^{23, 48}_1 c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ p_1081 ∨ -b^{23, 48}_0 c in DIMACS: 14198 14199 -14200 1081 -14201 0 14198 14199 -14200 1081 -14202 0 14198 14199 -14200 1081 -14203 0 c 0-1 --> -1 c (-b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ -b^{23, 47}_0 ∧ -p_1081) -> ( b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ b^{23, 48}_0) c in CNF: c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ p_1081 ∨ b^{23, 48}_2 c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ p_1081 ∨ -b^{23, 48}_1 c b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ p_1081 ∨ b^{23, 48}_0 c in DIMACS: 14198 14199 14200 1081 14201 0 14198 14199 14200 1081 -14202 0 14198 14199 14200 1081 14203 0 c -1-1 --> -2 c ( b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ b^{23, 47}_0 ∧ -p_1081) -> ( b^{23, 48}_2 ∧ b^{23, 48}_1 ∧ -b^{23, 48}_0) c in CNF: c -b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ p_1081 ∨ b^{23, 48}_2 c -b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ p_1081 ∨ b^{23, 48}_1 c -b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ p_1081 ∨ -b^{23, 48}_0 c in DIMACS: -14198 14199 -14200 1081 14201 0 -14198 14199 -14200 1081 14202 0 -14198 14199 -14200 1081 -14203 0 c -2-1 --> break c ( b^{23, 47}_2 ∧ b^{23, 47}_1 ∧ -b^{23, 47}_0 ∧ -p_1081) -> break c in CNF: c -b^{23, 47}_2 ∨ -b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ p_1081 ∨ break c in DIMACS: -14198 -14199 14200 1081 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 47}_2 ∧ -b^{23, 47}_1 ∧ -b^{23, 47}_0 ∧ true) c in CNF: c -b^{23, 47}_2 ∨ b^{23, 47}_1 ∨ b^{23, 47}_0 ∨ false c in DIMACS: -14198 14199 14200 0 c 3 does not represent an automaton state. c -(-b^{23, 47}_2 ∧ b^{23, 47}_1 ∧ b^{23, 47}_0 ∧ true) c in CNF: c b^{23, 47}_2 ∨ -b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ false c in DIMACS: 14198 -14199 -14200 0 c -3 does not represent an automaton state. c -( b^{23, 47}_2 ∧ b^{23, 47}_1 ∧ b^{23, 47}_0 ∧ true) c in CNF: c -b^{23, 47}_2 ∨ -b^{23, 47}_1 ∨ -b^{23, 47}_0 ∨ false c in DIMACS: -14198 -14199 -14200 0 c i = 48 c -2+1 --> -1 c ( b^{23, 48}_2 ∧ b^{23, 48}_1 ∧ -b^{23, 48}_0 ∧ p_1104) -> ( b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ b^{23, 49}_0) c in CNF: c -b^{23, 48}_2 ∨ -b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ -p_1104 ∨ b^{23, 49}_2 c -b^{23, 48}_2 ∨ -b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ -p_1104 ∨ -b^{23, 49}_1 c -b^{23, 48}_2 ∨ -b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ -p_1104 ∨ b^{23, 49}_0 c in DIMACS: -14201 -14202 14203 -1104 14204 0 -14201 -14202 14203 -1104 -14205 0 -14201 -14202 14203 -1104 14206 0 c -1+1 --> 0 c ( b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ b^{23, 48}_0 ∧ p_1104) -> (-b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ -b^{23, 49}_0) c in CNF: c -b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ -p_1104 ∨ -b^{23, 49}_2 c -b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ -p_1104 ∨ -b^{23, 49}_1 c -b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ -p_1104 ∨ -b^{23, 49}_0 c in DIMACS: -14201 14202 -14203 -1104 -14204 0 -14201 14202 -14203 -1104 -14205 0 -14201 14202 -14203 -1104 -14206 0 c 0+1 --> 1 c (-b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ -b^{23, 48}_0 ∧ p_1104) -> (-b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ b^{23, 49}_0) c in CNF: c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ -p_1104 ∨ -b^{23, 49}_2 c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ -p_1104 ∨ -b^{23, 49}_1 c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ -p_1104 ∨ b^{23, 49}_0 c in DIMACS: 14201 14202 14203 -1104 -14204 0 14201 14202 14203 -1104 -14205 0 14201 14202 14203 -1104 14206 0 c 1+1 --> 2 c (-b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ b^{23, 48}_0 ∧ p_1104) -> (-b^{23, 49}_2 ∧ b^{23, 49}_1 ∧ -b^{23, 49}_0) c in CNF: c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ -p_1104 ∨ -b^{23, 49}_2 c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ -p_1104 ∨ b^{23, 49}_1 c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ -p_1104 ∨ -b^{23, 49}_0 c in DIMACS: 14201 14202 -14203 -1104 -14204 0 14201 14202 -14203 -1104 14205 0 14201 14202 -14203 -1104 -14206 0 c 2+1 --> break c (-b^{23, 48}_2 ∧ b^{23, 48}_1 ∧ -b^{23, 48}_0 ∧ p_1104) -> break c in CNF: c b^{23, 48}_2 ∨ -b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ -p_1104 ∨ break c in DIMACS: 14201 -14202 14203 -1104 1162 0 c 2-1 --> 1 c (-b^{23, 48}_2 ∧ b^{23, 48}_1 ∧ -b^{23, 48}_0 ∧ -p_1104) -> (-b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ b^{23, 49}_0) c in CNF: c b^{23, 48}_2 ∨ -b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ p_1104 ∨ -b^{23, 49}_2 c b^{23, 48}_2 ∨ -b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ p_1104 ∨ -b^{23, 49}_1 c b^{23, 48}_2 ∨ -b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ p_1104 ∨ b^{23, 49}_0 c in DIMACS: 14201 -14202 14203 1104 -14204 0 14201 -14202 14203 1104 -14205 0 14201 -14202 14203 1104 14206 0 c 1-1 --> 0 c (-b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ b^{23, 48}_0 ∧ -p_1104) -> (-b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ -b^{23, 49}_0) c in CNF: c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ p_1104 ∨ -b^{23, 49}_2 c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ p_1104 ∨ -b^{23, 49}_1 c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ p_1104 ∨ -b^{23, 49}_0 c in DIMACS: 14201 14202 -14203 1104 -14204 0 14201 14202 -14203 1104 -14205 0 14201 14202 -14203 1104 -14206 0 c 0-1 --> -1 c (-b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ -b^{23, 48}_0 ∧ -p_1104) -> ( b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ b^{23, 49}_0) c in CNF: c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ p_1104 ∨ b^{23, 49}_2 c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ p_1104 ∨ -b^{23, 49}_1 c b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ p_1104 ∨ b^{23, 49}_0 c in DIMACS: 14201 14202 14203 1104 14204 0 14201 14202 14203 1104 -14205 0 14201 14202 14203 1104 14206 0 c -1-1 --> -2 c ( b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ b^{23, 48}_0 ∧ -p_1104) -> ( b^{23, 49}_2 ∧ b^{23, 49}_1 ∧ -b^{23, 49}_0) c in CNF: c -b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ p_1104 ∨ b^{23, 49}_2 c -b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ p_1104 ∨ b^{23, 49}_1 c -b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ p_1104 ∨ -b^{23, 49}_0 c in DIMACS: -14201 14202 -14203 1104 14204 0 -14201 14202 -14203 1104 14205 0 -14201 14202 -14203 1104 -14206 0 c -2-1 --> break c ( b^{23, 48}_2 ∧ b^{23, 48}_1 ∧ -b^{23, 48}_0 ∧ -p_1104) -> break c in CNF: c -b^{23, 48}_2 ∨ -b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ p_1104 ∨ break c in DIMACS: -14201 -14202 14203 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 48}_2 ∧ -b^{23, 48}_1 ∧ -b^{23, 48}_0 ∧ true) c in CNF: c -b^{23, 48}_2 ∨ b^{23, 48}_1 ∨ b^{23, 48}_0 ∨ false c in DIMACS: -14201 14202 14203 0 c 3 does not represent an automaton state. c -(-b^{23, 48}_2 ∧ b^{23, 48}_1 ∧ b^{23, 48}_0 ∧ true) c in CNF: c b^{23, 48}_2 ∨ -b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ false c in DIMACS: 14201 -14202 -14203 0 c -3 does not represent an automaton state. c -( b^{23, 48}_2 ∧ b^{23, 48}_1 ∧ b^{23, 48}_0 ∧ true) c in CNF: c -b^{23, 48}_2 ∨ -b^{23, 48}_1 ∨ -b^{23, 48}_0 ∨ false c in DIMACS: -14201 -14202 -14203 0 c i = 49 c -2+1 --> -1 c ( b^{23, 49}_2 ∧ b^{23, 49}_1 ∧ -b^{23, 49}_0 ∧ p_1127) -> ( b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ b^{23, 50}_0) c in CNF: c -b^{23, 49}_2 ∨ -b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ -p_1127 ∨ b^{23, 50}_2 c -b^{23, 49}_2 ∨ -b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ -p_1127 ∨ -b^{23, 50}_1 c -b^{23, 49}_2 ∨ -b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ -p_1127 ∨ b^{23, 50}_0 c in DIMACS: -14204 -14205 14206 -1127 14207 0 -14204 -14205 14206 -1127 -14208 0 -14204 -14205 14206 -1127 14209 0 c -1+1 --> 0 c ( b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ b^{23, 49}_0 ∧ p_1127) -> (-b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ -b^{23, 50}_0) c in CNF: c -b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ -p_1127 ∨ -b^{23, 50}_2 c -b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ -p_1127 ∨ -b^{23, 50}_1 c -b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ -p_1127 ∨ -b^{23, 50}_0 c in DIMACS: -14204 14205 -14206 -1127 -14207 0 -14204 14205 -14206 -1127 -14208 0 -14204 14205 -14206 -1127 -14209 0 c 0+1 --> 1 c (-b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ -b^{23, 49}_0 ∧ p_1127) -> (-b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ b^{23, 50}_0) c in CNF: c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ -p_1127 ∨ -b^{23, 50}_2 c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ -p_1127 ∨ -b^{23, 50}_1 c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ -p_1127 ∨ b^{23, 50}_0 c in DIMACS: 14204 14205 14206 -1127 -14207 0 14204 14205 14206 -1127 -14208 0 14204 14205 14206 -1127 14209 0 c 1+1 --> 2 c (-b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ b^{23, 49}_0 ∧ p_1127) -> (-b^{23, 50}_2 ∧ b^{23, 50}_1 ∧ -b^{23, 50}_0) c in CNF: c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ -p_1127 ∨ -b^{23, 50}_2 c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ -p_1127 ∨ b^{23, 50}_1 c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ -p_1127 ∨ -b^{23, 50}_0 c in DIMACS: 14204 14205 -14206 -1127 -14207 0 14204 14205 -14206 -1127 14208 0 14204 14205 -14206 -1127 -14209 0 c 2+1 --> break c (-b^{23, 49}_2 ∧ b^{23, 49}_1 ∧ -b^{23, 49}_0 ∧ p_1127) -> break c in CNF: c b^{23, 49}_2 ∨ -b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ -p_1127 ∨ break c in DIMACS: 14204 -14205 14206 -1127 1162 0 c 2-1 --> 1 c (-b^{23, 49}_2 ∧ b^{23, 49}_1 ∧ -b^{23, 49}_0 ∧ -p_1127) -> (-b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ b^{23, 50}_0) c in CNF: c b^{23, 49}_2 ∨ -b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ p_1127 ∨ -b^{23, 50}_2 c b^{23, 49}_2 ∨ -b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ p_1127 ∨ -b^{23, 50}_1 c b^{23, 49}_2 ∨ -b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ p_1127 ∨ b^{23, 50}_0 c in DIMACS: 14204 -14205 14206 1127 -14207 0 14204 -14205 14206 1127 -14208 0 14204 -14205 14206 1127 14209 0 c 1-1 --> 0 c (-b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ b^{23, 49}_0 ∧ -p_1127) -> (-b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ -b^{23, 50}_0) c in CNF: c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ p_1127 ∨ -b^{23, 50}_2 c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ p_1127 ∨ -b^{23, 50}_1 c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ p_1127 ∨ -b^{23, 50}_0 c in DIMACS: 14204 14205 -14206 1127 -14207 0 14204 14205 -14206 1127 -14208 0 14204 14205 -14206 1127 -14209 0 c 0-1 --> -1 c (-b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ -b^{23, 49}_0 ∧ -p_1127) -> ( b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ b^{23, 50}_0) c in CNF: c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ p_1127 ∨ b^{23, 50}_2 c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ p_1127 ∨ -b^{23, 50}_1 c b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ p_1127 ∨ b^{23, 50}_0 c in DIMACS: 14204 14205 14206 1127 14207 0 14204 14205 14206 1127 -14208 0 14204 14205 14206 1127 14209 0 c -1-1 --> -2 c ( b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ b^{23, 49}_0 ∧ -p_1127) -> ( b^{23, 50}_2 ∧ b^{23, 50}_1 ∧ -b^{23, 50}_0) c in CNF: c -b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ p_1127 ∨ b^{23, 50}_2 c -b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ p_1127 ∨ b^{23, 50}_1 c -b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ p_1127 ∨ -b^{23, 50}_0 c in DIMACS: -14204 14205 -14206 1127 14207 0 -14204 14205 -14206 1127 14208 0 -14204 14205 -14206 1127 -14209 0 c -2-1 --> break c ( b^{23, 49}_2 ∧ b^{23, 49}_1 ∧ -b^{23, 49}_0 ∧ -p_1127) -> break c in CNF: c -b^{23, 49}_2 ∨ -b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ p_1127 ∨ break c in DIMACS: -14204 -14205 14206 1127 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 49}_2 ∧ -b^{23, 49}_1 ∧ -b^{23, 49}_0 ∧ true) c in CNF: c -b^{23, 49}_2 ∨ b^{23, 49}_1 ∨ b^{23, 49}_0 ∨ false c in DIMACS: -14204 14205 14206 0 c 3 does not represent an automaton state. c -(-b^{23, 49}_2 ∧ b^{23, 49}_1 ∧ b^{23, 49}_0 ∧ true) c in CNF: c b^{23, 49}_2 ∨ -b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ false c in DIMACS: 14204 -14205 -14206 0 c -3 does not represent an automaton state. c -( b^{23, 49}_2 ∧ b^{23, 49}_1 ∧ b^{23, 49}_0 ∧ true) c in CNF: c -b^{23, 49}_2 ∨ -b^{23, 49}_1 ∨ -b^{23, 49}_0 ∨ false c in DIMACS: -14204 -14205 -14206 0 c i = 50 c -2+1 --> -1 c ( b^{23, 50}_2 ∧ b^{23, 50}_1 ∧ -b^{23, 50}_0 ∧ p_1150) -> ( b^{23, 51}_2 ∧ -b^{23, 51}_1 ∧ b^{23, 51}_0) c in CNF: c -b^{23, 50}_2 ∨ -b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ -p_1150 ∨ b^{23, 51}_2 c -b^{23, 50}_2 ∨ -b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ -p_1150 ∨ -b^{23, 51}_1 c -b^{23, 50}_2 ∨ -b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ -p_1150 ∨ b^{23, 51}_0 c in DIMACS: -14207 -14208 14209 -1150 14210 0 -14207 -14208 14209 -1150 -14211 0 -14207 -14208 14209 -1150 14212 0 c -1+1 --> 0 c ( b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ b^{23, 50}_0 ∧ p_1150) -> (-b^{23, 51}_2 ∧ -b^{23, 51}_1 ∧ -b^{23, 51}_0) c in CNF: c -b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ -p_1150 ∨ -b^{23, 51}_2 c -b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ -p_1150 ∨ -b^{23, 51}_1 c -b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ -p_1150 ∨ -b^{23, 51}_0 c in DIMACS: -14207 14208 -14209 -1150 -14210 0 -14207 14208 -14209 -1150 -14211 0 -14207 14208 -14209 -1150 -14212 0 c 0+1 --> 1 c (-b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ -b^{23, 50}_0 ∧ p_1150) -> (-b^{23, 51}_2 ∧ -b^{23, 51}_1 ∧ b^{23, 51}_0) c in CNF: c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ -p_1150 ∨ -b^{23, 51}_2 c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ -p_1150 ∨ -b^{23, 51}_1 c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ -p_1150 ∨ b^{23, 51}_0 c in DIMACS: 14207 14208 14209 -1150 -14210 0 14207 14208 14209 -1150 -14211 0 14207 14208 14209 -1150 14212 0 c 1+1 --> 2 c (-b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ b^{23, 50}_0 ∧ p_1150) -> (-b^{23, 51}_2 ∧ b^{23, 51}_1 ∧ -b^{23, 51}_0) c in CNF: c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ -p_1150 ∨ -b^{23, 51}_2 c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ -p_1150 ∨ b^{23, 51}_1 c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ -p_1150 ∨ -b^{23, 51}_0 c in DIMACS: 14207 14208 -14209 -1150 -14210 0 14207 14208 -14209 -1150 14211 0 14207 14208 -14209 -1150 -14212 0 c 2+1 --> break c (-b^{23, 50}_2 ∧ b^{23, 50}_1 ∧ -b^{23, 50}_0 ∧ p_1150) -> break c in CNF: c b^{23, 50}_2 ∨ -b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ -p_1150 ∨ break c in DIMACS: 14207 -14208 14209 -1150 1162 0 c 2-1 --> 1 c (-b^{23, 50}_2 ∧ b^{23, 50}_1 ∧ -b^{23, 50}_0 ∧ -p_1150) -> (-b^{23, 51}_2 ∧ -b^{23, 51}_1 ∧ b^{23, 51}_0) c in CNF: c b^{23, 50}_2 ∨ -b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ p_1150 ∨ -b^{23, 51}_2 c b^{23, 50}_2 ∨ -b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ p_1150 ∨ -b^{23, 51}_1 c b^{23, 50}_2 ∨ -b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ p_1150 ∨ b^{23, 51}_0 c in DIMACS: 14207 -14208 14209 1150 -14210 0 14207 -14208 14209 1150 -14211 0 14207 -14208 14209 1150 14212 0 c 1-1 --> 0 c (-b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ b^{23, 50}_0 ∧ -p_1150) -> (-b^{23, 51}_2 ∧ -b^{23, 51}_1 ∧ -b^{23, 51}_0) c in CNF: c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ p_1150 ∨ -b^{23, 51}_2 c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ p_1150 ∨ -b^{23, 51}_1 c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ p_1150 ∨ -b^{23, 51}_0 c in DIMACS: 14207 14208 -14209 1150 -14210 0 14207 14208 -14209 1150 -14211 0 14207 14208 -14209 1150 -14212 0 c 0-1 --> -1 c (-b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ -b^{23, 50}_0 ∧ -p_1150) -> ( b^{23, 51}_2 ∧ -b^{23, 51}_1 ∧ b^{23, 51}_0) c in CNF: c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ p_1150 ∨ b^{23, 51}_2 c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ p_1150 ∨ -b^{23, 51}_1 c b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ p_1150 ∨ b^{23, 51}_0 c in DIMACS: 14207 14208 14209 1150 14210 0 14207 14208 14209 1150 -14211 0 14207 14208 14209 1150 14212 0 c -1-1 --> -2 c ( b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ b^{23, 50}_0 ∧ -p_1150) -> ( b^{23, 51}_2 ∧ b^{23, 51}_1 ∧ -b^{23, 51}_0) c in CNF: c -b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ p_1150 ∨ b^{23, 51}_2 c -b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ p_1150 ∨ b^{23, 51}_1 c -b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ p_1150 ∨ -b^{23, 51}_0 c in DIMACS: -14207 14208 -14209 1150 14210 0 -14207 14208 -14209 1150 14211 0 -14207 14208 -14209 1150 -14212 0 c -2-1 --> break c ( b^{23, 50}_2 ∧ b^{23, 50}_1 ∧ -b^{23, 50}_0 ∧ -p_1150) -> break c in CNF: c -b^{23, 50}_2 ∨ -b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ p_1150 ∨ break c in DIMACS: -14207 -14208 14209 1150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{23, 50}_2 ∧ -b^{23, 50}_1 ∧ -b^{23, 50}_0 ∧ true) c in CNF: c -b^{23, 50}_2 ∨ b^{23, 50}_1 ∨ b^{23, 50}_0 ∨ false c in DIMACS: -14207 14208 14209 0 c 3 does not represent an automaton state. c -(-b^{23, 50}_2 ∧ b^{23, 50}_1 ∧ b^{23, 50}_0 ∧ true) c in CNF: c b^{23, 50}_2 ∨ -b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ false c in DIMACS: 14207 -14208 -14209 0 c -3 does not represent an automaton state. c -( b^{23, 50}_2 ∧ b^{23, 50}_1 ∧ b^{23, 50}_0 ∧ true) c in CNF: c -b^{23, 50}_2 ∨ -b^{23, 50}_1 ∨ -b^{23, 50}_0 ∨ false c in DIMACS: -14207 -14208 -14209 0 c INIT for k = 24 c -b^{24, 1}_2 c -b^{24, 1}_1 c -b^{24, 1}_0 c in DIMACS: -14213 0 -14214 0 -14215 0 c Transitions for k = 24 c i = 1 c -2+1 --> -1 c ( b^{24, 1}_2 ∧ b^{24, 1}_1 ∧ -b^{24, 1}_0 ∧ p_24) -> ( b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ b^{24, 2}_0) c in CNF: c -b^{24, 1}_2 ∨ -b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ -p_24 ∨ b^{24, 2}_2 c -b^{24, 1}_2 ∨ -b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ -p_24 ∨ -b^{24, 2}_1 c -b^{24, 1}_2 ∨ -b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ -p_24 ∨ b^{24, 2}_0 c in DIMACS: -14213 -14214 14215 -24 14216 0 -14213 -14214 14215 -24 -14217 0 -14213 -14214 14215 -24 14218 0 c -1+1 --> 0 c ( b^{24, 1}_2 ∧ -b^{24, 1}_1 ∧ b^{24, 1}_0 ∧ p_24) -> (-b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ -b^{24, 2}_0) c in CNF: c -b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ -p_24 ∨ -b^{24, 2}_2 c -b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ -p_24 ∨ -b^{24, 2}_1 c -b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ -p_24 ∨ -b^{24, 2}_0 c in DIMACS: -14213 14214 -14215 -24 -14216 0 -14213 14214 -14215 -24 -14217 0 -14213 14214 -14215 -24 -14218 0 c 0+1 --> 1 c (-b^{24, 1}_2 ∧ -b^{24, 1}_1 ∧ -b^{24, 1}_0 ∧ p_24) -> (-b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ b^{24, 2}_0) c in CNF: c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ -p_24 ∨ -b^{24, 2}_2 c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ -p_24 ∨ -b^{24, 2}_1 c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ -p_24 ∨ b^{24, 2}_0 c in DIMACS: 14213 14214 14215 -24 -14216 0 14213 14214 14215 -24 -14217 0 14213 14214 14215 -24 14218 0 c 1+1 --> 2 c (-b^{24, 1}_2 ∧ -b^{24, 1}_1 ∧ b^{24, 1}_0 ∧ p_24) -> (-b^{24, 2}_2 ∧ b^{24, 2}_1 ∧ -b^{24, 2}_0) c in CNF: c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ -p_24 ∨ -b^{24, 2}_2 c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ -p_24 ∨ b^{24, 2}_1 c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ -p_24 ∨ -b^{24, 2}_0 c in DIMACS: 14213 14214 -14215 -24 -14216 0 14213 14214 -14215 -24 14217 0 14213 14214 -14215 -24 -14218 0 c 2+1 --> break c (-b^{24, 1}_2 ∧ b^{24, 1}_1 ∧ -b^{24, 1}_0 ∧ p_24) -> break c in CNF: c b^{24, 1}_2 ∨ -b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ -p_24 ∨ break c in DIMACS: 14213 -14214 14215 -24 1162 0 c 2-1 --> 1 c (-b^{24, 1}_2 ∧ b^{24, 1}_1 ∧ -b^{24, 1}_0 ∧ -p_24) -> (-b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ b^{24, 2}_0) c in CNF: c b^{24, 1}_2 ∨ -b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ p_24 ∨ -b^{24, 2}_2 c b^{24, 1}_2 ∨ -b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ p_24 ∨ -b^{24, 2}_1 c b^{24, 1}_2 ∨ -b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ p_24 ∨ b^{24, 2}_0 c in DIMACS: 14213 -14214 14215 24 -14216 0 14213 -14214 14215 24 -14217 0 14213 -14214 14215 24 14218 0 c 1-1 --> 0 c (-b^{24, 1}_2 ∧ -b^{24, 1}_1 ∧ b^{24, 1}_0 ∧ -p_24) -> (-b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ -b^{24, 2}_0) c in CNF: c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ p_24 ∨ -b^{24, 2}_2 c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ p_24 ∨ -b^{24, 2}_1 c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ p_24 ∨ -b^{24, 2}_0 c in DIMACS: 14213 14214 -14215 24 -14216 0 14213 14214 -14215 24 -14217 0 14213 14214 -14215 24 -14218 0 c 0-1 --> -1 c (-b^{24, 1}_2 ∧ -b^{24, 1}_1 ∧ -b^{24, 1}_0 ∧ -p_24) -> ( b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ b^{24, 2}_0) c in CNF: c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ p_24 ∨ b^{24, 2}_2 c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ p_24 ∨ -b^{24, 2}_1 c b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ p_24 ∨ b^{24, 2}_0 c in DIMACS: 14213 14214 14215 24 14216 0 14213 14214 14215 24 -14217 0 14213 14214 14215 24 14218 0 c -1-1 --> -2 c ( b^{24, 1}_2 ∧ -b^{24, 1}_1 ∧ b^{24, 1}_0 ∧ -p_24) -> ( b^{24, 2}_2 ∧ b^{24, 2}_1 ∧ -b^{24, 2}_0) c in CNF: c -b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ p_24 ∨ b^{24, 2}_2 c -b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ p_24 ∨ b^{24, 2}_1 c -b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ p_24 ∨ -b^{24, 2}_0 c in DIMACS: -14213 14214 -14215 24 14216 0 -14213 14214 -14215 24 14217 0 -14213 14214 -14215 24 -14218 0 c -2-1 --> break c ( b^{24, 1}_2 ∧ b^{24, 1}_1 ∧ -b^{24, 1}_0 ∧ -p_24) -> break c in CNF: c -b^{24, 1}_2 ∨ -b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ p_24 ∨ break c in DIMACS: -14213 -14214 14215 24 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 1}_2 ∧ -b^{24, 1}_1 ∧ -b^{24, 1}_0 ∧ true) c in CNF: c -b^{24, 1}_2 ∨ b^{24, 1}_1 ∨ b^{24, 1}_0 ∨ false c in DIMACS: -14213 14214 14215 0 c 3 does not represent an automaton state. c -(-b^{24, 1}_2 ∧ b^{24, 1}_1 ∧ b^{24, 1}_0 ∧ true) c in CNF: c b^{24, 1}_2 ∨ -b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ false c in DIMACS: 14213 -14214 -14215 0 c -3 does not represent an automaton state. c -( b^{24, 1}_2 ∧ b^{24, 1}_1 ∧ b^{24, 1}_0 ∧ true) c in CNF: c -b^{24, 1}_2 ∨ -b^{24, 1}_1 ∨ -b^{24, 1}_0 ∨ false c in DIMACS: -14213 -14214 -14215 0 c i = 2 c -2+1 --> -1 c ( b^{24, 2}_2 ∧ b^{24, 2}_1 ∧ -b^{24, 2}_0 ∧ p_48) -> ( b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ b^{24, 3}_0) c in CNF: c -b^{24, 2}_2 ∨ -b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ -p_48 ∨ b^{24, 3}_2 c -b^{24, 2}_2 ∨ -b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ -p_48 ∨ -b^{24, 3}_1 c -b^{24, 2}_2 ∨ -b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ -p_48 ∨ b^{24, 3}_0 c in DIMACS: -14216 -14217 14218 -48 14219 0 -14216 -14217 14218 -48 -14220 0 -14216 -14217 14218 -48 14221 0 c -1+1 --> 0 c ( b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ b^{24, 2}_0 ∧ p_48) -> (-b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ -b^{24, 3}_0) c in CNF: c -b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ -p_48 ∨ -b^{24, 3}_2 c -b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ -p_48 ∨ -b^{24, 3}_1 c -b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ -p_48 ∨ -b^{24, 3}_0 c in DIMACS: -14216 14217 -14218 -48 -14219 0 -14216 14217 -14218 -48 -14220 0 -14216 14217 -14218 -48 -14221 0 c 0+1 --> 1 c (-b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ -b^{24, 2}_0 ∧ p_48) -> (-b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ b^{24, 3}_0) c in CNF: c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ -p_48 ∨ -b^{24, 3}_2 c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ -p_48 ∨ -b^{24, 3}_1 c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ -p_48 ∨ b^{24, 3}_0 c in DIMACS: 14216 14217 14218 -48 -14219 0 14216 14217 14218 -48 -14220 0 14216 14217 14218 -48 14221 0 c 1+1 --> 2 c (-b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ b^{24, 2}_0 ∧ p_48) -> (-b^{24, 3}_2 ∧ b^{24, 3}_1 ∧ -b^{24, 3}_0) c in CNF: c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ -p_48 ∨ -b^{24, 3}_2 c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ -p_48 ∨ b^{24, 3}_1 c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ -p_48 ∨ -b^{24, 3}_0 c in DIMACS: 14216 14217 -14218 -48 -14219 0 14216 14217 -14218 -48 14220 0 14216 14217 -14218 -48 -14221 0 c 2+1 --> break c (-b^{24, 2}_2 ∧ b^{24, 2}_1 ∧ -b^{24, 2}_0 ∧ p_48) -> break c in CNF: c b^{24, 2}_2 ∨ -b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ -p_48 ∨ break c in DIMACS: 14216 -14217 14218 -48 1162 0 c 2-1 --> 1 c (-b^{24, 2}_2 ∧ b^{24, 2}_1 ∧ -b^{24, 2}_0 ∧ -p_48) -> (-b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ b^{24, 3}_0) c in CNF: c b^{24, 2}_2 ∨ -b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ p_48 ∨ -b^{24, 3}_2 c b^{24, 2}_2 ∨ -b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ p_48 ∨ -b^{24, 3}_1 c b^{24, 2}_2 ∨ -b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ p_48 ∨ b^{24, 3}_0 c in DIMACS: 14216 -14217 14218 48 -14219 0 14216 -14217 14218 48 -14220 0 14216 -14217 14218 48 14221 0 c 1-1 --> 0 c (-b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ b^{24, 2}_0 ∧ -p_48) -> (-b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ -b^{24, 3}_0) c in CNF: c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ p_48 ∨ -b^{24, 3}_2 c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ p_48 ∨ -b^{24, 3}_1 c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ p_48 ∨ -b^{24, 3}_0 c in DIMACS: 14216 14217 -14218 48 -14219 0 14216 14217 -14218 48 -14220 0 14216 14217 -14218 48 -14221 0 c 0-1 --> -1 c (-b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ -b^{24, 2}_0 ∧ -p_48) -> ( b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ b^{24, 3}_0) c in CNF: c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ p_48 ∨ b^{24, 3}_2 c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ p_48 ∨ -b^{24, 3}_1 c b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ p_48 ∨ b^{24, 3}_0 c in DIMACS: 14216 14217 14218 48 14219 0 14216 14217 14218 48 -14220 0 14216 14217 14218 48 14221 0 c -1-1 --> -2 c ( b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ b^{24, 2}_0 ∧ -p_48) -> ( b^{24, 3}_2 ∧ b^{24, 3}_1 ∧ -b^{24, 3}_0) c in CNF: c -b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ p_48 ∨ b^{24, 3}_2 c -b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ p_48 ∨ b^{24, 3}_1 c -b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ p_48 ∨ -b^{24, 3}_0 c in DIMACS: -14216 14217 -14218 48 14219 0 -14216 14217 -14218 48 14220 0 -14216 14217 -14218 48 -14221 0 c -2-1 --> break c ( b^{24, 2}_2 ∧ b^{24, 2}_1 ∧ -b^{24, 2}_0 ∧ -p_48) -> break c in CNF: c -b^{24, 2}_2 ∨ -b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ p_48 ∨ break c in DIMACS: -14216 -14217 14218 48 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 2}_2 ∧ -b^{24, 2}_1 ∧ -b^{24, 2}_0 ∧ true) c in CNF: c -b^{24, 2}_2 ∨ b^{24, 2}_1 ∨ b^{24, 2}_0 ∨ false c in DIMACS: -14216 14217 14218 0 c 3 does not represent an automaton state. c -(-b^{24, 2}_2 ∧ b^{24, 2}_1 ∧ b^{24, 2}_0 ∧ true) c in CNF: c b^{24, 2}_2 ∨ -b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ false c in DIMACS: 14216 -14217 -14218 0 c -3 does not represent an automaton state. c -( b^{24, 2}_2 ∧ b^{24, 2}_1 ∧ b^{24, 2}_0 ∧ true) c in CNF: c -b^{24, 2}_2 ∨ -b^{24, 2}_1 ∨ -b^{24, 2}_0 ∨ false c in DIMACS: -14216 -14217 -14218 0 c i = 3 c -2+1 --> -1 c ( b^{24, 3}_2 ∧ b^{24, 3}_1 ∧ -b^{24, 3}_0 ∧ p_72) -> ( b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ b^{24, 4}_0) c in CNF: c -b^{24, 3}_2 ∨ -b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ -p_72 ∨ b^{24, 4}_2 c -b^{24, 3}_2 ∨ -b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ -p_72 ∨ -b^{24, 4}_1 c -b^{24, 3}_2 ∨ -b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ -p_72 ∨ b^{24, 4}_0 c in DIMACS: -14219 -14220 14221 -72 14222 0 -14219 -14220 14221 -72 -14223 0 -14219 -14220 14221 -72 14224 0 c -1+1 --> 0 c ( b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ b^{24, 3}_0 ∧ p_72) -> (-b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ -b^{24, 4}_0) c in CNF: c -b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ -p_72 ∨ -b^{24, 4}_2 c -b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ -p_72 ∨ -b^{24, 4}_1 c -b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ -p_72 ∨ -b^{24, 4}_0 c in DIMACS: -14219 14220 -14221 -72 -14222 0 -14219 14220 -14221 -72 -14223 0 -14219 14220 -14221 -72 -14224 0 c 0+1 --> 1 c (-b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ -b^{24, 3}_0 ∧ p_72) -> (-b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ b^{24, 4}_0) c in CNF: c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ -p_72 ∨ -b^{24, 4}_2 c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ -p_72 ∨ -b^{24, 4}_1 c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ -p_72 ∨ b^{24, 4}_0 c in DIMACS: 14219 14220 14221 -72 -14222 0 14219 14220 14221 -72 -14223 0 14219 14220 14221 -72 14224 0 c 1+1 --> 2 c (-b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ b^{24, 3}_0 ∧ p_72) -> (-b^{24, 4}_2 ∧ b^{24, 4}_1 ∧ -b^{24, 4}_0) c in CNF: c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ -p_72 ∨ -b^{24, 4}_2 c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ -p_72 ∨ b^{24, 4}_1 c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ -p_72 ∨ -b^{24, 4}_0 c in DIMACS: 14219 14220 -14221 -72 -14222 0 14219 14220 -14221 -72 14223 0 14219 14220 -14221 -72 -14224 0 c 2+1 --> break c (-b^{24, 3}_2 ∧ b^{24, 3}_1 ∧ -b^{24, 3}_0 ∧ p_72) -> break c in CNF: c b^{24, 3}_2 ∨ -b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ -p_72 ∨ break c in DIMACS: 14219 -14220 14221 -72 1162 0 c 2-1 --> 1 c (-b^{24, 3}_2 ∧ b^{24, 3}_1 ∧ -b^{24, 3}_0 ∧ -p_72) -> (-b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ b^{24, 4}_0) c in CNF: c b^{24, 3}_2 ∨ -b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ p_72 ∨ -b^{24, 4}_2 c b^{24, 3}_2 ∨ -b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ p_72 ∨ -b^{24, 4}_1 c b^{24, 3}_2 ∨ -b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ p_72 ∨ b^{24, 4}_0 c in DIMACS: 14219 -14220 14221 72 -14222 0 14219 -14220 14221 72 -14223 0 14219 -14220 14221 72 14224 0 c 1-1 --> 0 c (-b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ b^{24, 3}_0 ∧ -p_72) -> (-b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ -b^{24, 4}_0) c in CNF: c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ p_72 ∨ -b^{24, 4}_2 c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ p_72 ∨ -b^{24, 4}_1 c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ p_72 ∨ -b^{24, 4}_0 c in DIMACS: 14219 14220 -14221 72 -14222 0 14219 14220 -14221 72 -14223 0 14219 14220 -14221 72 -14224 0 c 0-1 --> -1 c (-b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ -b^{24, 3}_0 ∧ -p_72) -> ( b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ b^{24, 4}_0) c in CNF: c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ p_72 ∨ b^{24, 4}_2 c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ p_72 ∨ -b^{24, 4}_1 c b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ p_72 ∨ b^{24, 4}_0 c in DIMACS: 14219 14220 14221 72 14222 0 14219 14220 14221 72 -14223 0 14219 14220 14221 72 14224 0 c -1-1 --> -2 c ( b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ b^{24, 3}_0 ∧ -p_72) -> ( b^{24, 4}_2 ∧ b^{24, 4}_1 ∧ -b^{24, 4}_0) c in CNF: c -b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ p_72 ∨ b^{24, 4}_2 c -b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ p_72 ∨ b^{24, 4}_1 c -b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ p_72 ∨ -b^{24, 4}_0 c in DIMACS: -14219 14220 -14221 72 14222 0 -14219 14220 -14221 72 14223 0 -14219 14220 -14221 72 -14224 0 c -2-1 --> break c ( b^{24, 3}_2 ∧ b^{24, 3}_1 ∧ -b^{24, 3}_0 ∧ -p_72) -> break c in CNF: c -b^{24, 3}_2 ∨ -b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ p_72 ∨ break c in DIMACS: -14219 -14220 14221 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 3}_2 ∧ -b^{24, 3}_1 ∧ -b^{24, 3}_0 ∧ true) c in CNF: c -b^{24, 3}_2 ∨ b^{24, 3}_1 ∨ b^{24, 3}_0 ∨ false c in DIMACS: -14219 14220 14221 0 c 3 does not represent an automaton state. c -(-b^{24, 3}_2 ∧ b^{24, 3}_1 ∧ b^{24, 3}_0 ∧ true) c in CNF: c b^{24, 3}_2 ∨ -b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ false c in DIMACS: 14219 -14220 -14221 0 c -3 does not represent an automaton state. c -( b^{24, 3}_2 ∧ b^{24, 3}_1 ∧ b^{24, 3}_0 ∧ true) c in CNF: c -b^{24, 3}_2 ∨ -b^{24, 3}_1 ∨ -b^{24, 3}_0 ∨ false c in DIMACS: -14219 -14220 -14221 0 c i = 4 c -2+1 --> -1 c ( b^{24, 4}_2 ∧ b^{24, 4}_1 ∧ -b^{24, 4}_0 ∧ p_96) -> ( b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ b^{24, 5}_0) c in CNF: c -b^{24, 4}_2 ∨ -b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ -p_96 ∨ b^{24, 5}_2 c -b^{24, 4}_2 ∨ -b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ -p_96 ∨ -b^{24, 5}_1 c -b^{24, 4}_2 ∨ -b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ -p_96 ∨ b^{24, 5}_0 c in DIMACS: -14222 -14223 14224 -96 14225 0 -14222 -14223 14224 -96 -14226 0 -14222 -14223 14224 -96 14227 0 c -1+1 --> 0 c ( b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ b^{24, 4}_0 ∧ p_96) -> (-b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ -b^{24, 5}_0) c in CNF: c -b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ -p_96 ∨ -b^{24, 5}_2 c -b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ -p_96 ∨ -b^{24, 5}_1 c -b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ -p_96 ∨ -b^{24, 5}_0 c in DIMACS: -14222 14223 -14224 -96 -14225 0 -14222 14223 -14224 -96 -14226 0 -14222 14223 -14224 -96 -14227 0 c 0+1 --> 1 c (-b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ -b^{24, 4}_0 ∧ p_96) -> (-b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ b^{24, 5}_0) c in CNF: c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ -p_96 ∨ -b^{24, 5}_2 c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ -p_96 ∨ -b^{24, 5}_1 c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ -p_96 ∨ b^{24, 5}_0 c in DIMACS: 14222 14223 14224 -96 -14225 0 14222 14223 14224 -96 -14226 0 14222 14223 14224 -96 14227 0 c 1+1 --> 2 c (-b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ b^{24, 4}_0 ∧ p_96) -> (-b^{24, 5}_2 ∧ b^{24, 5}_1 ∧ -b^{24, 5}_0) c in CNF: c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ -p_96 ∨ -b^{24, 5}_2 c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ -p_96 ∨ b^{24, 5}_1 c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ -p_96 ∨ -b^{24, 5}_0 c in DIMACS: 14222 14223 -14224 -96 -14225 0 14222 14223 -14224 -96 14226 0 14222 14223 -14224 -96 -14227 0 c 2+1 --> break c (-b^{24, 4}_2 ∧ b^{24, 4}_1 ∧ -b^{24, 4}_0 ∧ p_96) -> break c in CNF: c b^{24, 4}_2 ∨ -b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ -p_96 ∨ break c in DIMACS: 14222 -14223 14224 -96 1162 0 c 2-1 --> 1 c (-b^{24, 4}_2 ∧ b^{24, 4}_1 ∧ -b^{24, 4}_0 ∧ -p_96) -> (-b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ b^{24, 5}_0) c in CNF: c b^{24, 4}_2 ∨ -b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ p_96 ∨ -b^{24, 5}_2 c b^{24, 4}_2 ∨ -b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ p_96 ∨ -b^{24, 5}_1 c b^{24, 4}_2 ∨ -b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ p_96 ∨ b^{24, 5}_0 c in DIMACS: 14222 -14223 14224 96 -14225 0 14222 -14223 14224 96 -14226 0 14222 -14223 14224 96 14227 0 c 1-1 --> 0 c (-b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ b^{24, 4}_0 ∧ -p_96) -> (-b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ -b^{24, 5}_0) c in CNF: c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ p_96 ∨ -b^{24, 5}_2 c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ p_96 ∨ -b^{24, 5}_1 c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ p_96 ∨ -b^{24, 5}_0 c in DIMACS: 14222 14223 -14224 96 -14225 0 14222 14223 -14224 96 -14226 0 14222 14223 -14224 96 -14227 0 c 0-1 --> -1 c (-b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ -b^{24, 4}_0 ∧ -p_96) -> ( b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ b^{24, 5}_0) c in CNF: c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ p_96 ∨ b^{24, 5}_2 c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ p_96 ∨ -b^{24, 5}_1 c b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ p_96 ∨ b^{24, 5}_0 c in DIMACS: 14222 14223 14224 96 14225 0 14222 14223 14224 96 -14226 0 14222 14223 14224 96 14227 0 c -1-1 --> -2 c ( b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ b^{24, 4}_0 ∧ -p_96) -> ( b^{24, 5}_2 ∧ b^{24, 5}_1 ∧ -b^{24, 5}_0) c in CNF: c -b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ p_96 ∨ b^{24, 5}_2 c -b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ p_96 ∨ b^{24, 5}_1 c -b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ p_96 ∨ -b^{24, 5}_0 c in DIMACS: -14222 14223 -14224 96 14225 0 -14222 14223 -14224 96 14226 0 -14222 14223 -14224 96 -14227 0 c -2-1 --> break c ( b^{24, 4}_2 ∧ b^{24, 4}_1 ∧ -b^{24, 4}_0 ∧ -p_96) -> break c in CNF: c -b^{24, 4}_2 ∨ -b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ p_96 ∨ break c in DIMACS: -14222 -14223 14224 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 4}_2 ∧ -b^{24, 4}_1 ∧ -b^{24, 4}_0 ∧ true) c in CNF: c -b^{24, 4}_2 ∨ b^{24, 4}_1 ∨ b^{24, 4}_0 ∨ false c in DIMACS: -14222 14223 14224 0 c 3 does not represent an automaton state. c -(-b^{24, 4}_2 ∧ b^{24, 4}_1 ∧ b^{24, 4}_0 ∧ true) c in CNF: c b^{24, 4}_2 ∨ -b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ false c in DIMACS: 14222 -14223 -14224 0 c -3 does not represent an automaton state. c -( b^{24, 4}_2 ∧ b^{24, 4}_1 ∧ b^{24, 4}_0 ∧ true) c in CNF: c -b^{24, 4}_2 ∨ -b^{24, 4}_1 ∨ -b^{24, 4}_0 ∨ false c in DIMACS: -14222 -14223 -14224 0 c i = 5 c -2+1 --> -1 c ( b^{24, 5}_2 ∧ b^{24, 5}_1 ∧ -b^{24, 5}_0 ∧ p_120) -> ( b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ b^{24, 6}_0) c in CNF: c -b^{24, 5}_2 ∨ -b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ -p_120 ∨ b^{24, 6}_2 c -b^{24, 5}_2 ∨ -b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ -p_120 ∨ -b^{24, 6}_1 c -b^{24, 5}_2 ∨ -b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ -p_120 ∨ b^{24, 6}_0 c in DIMACS: -14225 -14226 14227 -120 14228 0 -14225 -14226 14227 -120 -14229 0 -14225 -14226 14227 -120 14230 0 c -1+1 --> 0 c ( b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ b^{24, 5}_0 ∧ p_120) -> (-b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ -b^{24, 6}_0) c in CNF: c -b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ -p_120 ∨ -b^{24, 6}_2 c -b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ -p_120 ∨ -b^{24, 6}_1 c -b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ -p_120 ∨ -b^{24, 6}_0 c in DIMACS: -14225 14226 -14227 -120 -14228 0 -14225 14226 -14227 -120 -14229 0 -14225 14226 -14227 -120 -14230 0 c 0+1 --> 1 c (-b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ -b^{24, 5}_0 ∧ p_120) -> (-b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ b^{24, 6}_0) c in CNF: c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ -p_120 ∨ -b^{24, 6}_2 c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ -p_120 ∨ -b^{24, 6}_1 c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ -p_120 ∨ b^{24, 6}_0 c in DIMACS: 14225 14226 14227 -120 -14228 0 14225 14226 14227 -120 -14229 0 14225 14226 14227 -120 14230 0 c 1+1 --> 2 c (-b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ b^{24, 5}_0 ∧ p_120) -> (-b^{24, 6}_2 ∧ b^{24, 6}_1 ∧ -b^{24, 6}_0) c in CNF: c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ -p_120 ∨ -b^{24, 6}_2 c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ -p_120 ∨ b^{24, 6}_1 c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ -p_120 ∨ -b^{24, 6}_0 c in DIMACS: 14225 14226 -14227 -120 -14228 0 14225 14226 -14227 -120 14229 0 14225 14226 -14227 -120 -14230 0 c 2+1 --> break c (-b^{24, 5}_2 ∧ b^{24, 5}_1 ∧ -b^{24, 5}_0 ∧ p_120) -> break c in CNF: c b^{24, 5}_2 ∨ -b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ -p_120 ∨ break c in DIMACS: 14225 -14226 14227 -120 1162 0 c 2-1 --> 1 c (-b^{24, 5}_2 ∧ b^{24, 5}_1 ∧ -b^{24, 5}_0 ∧ -p_120) -> (-b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ b^{24, 6}_0) c in CNF: c b^{24, 5}_2 ∨ -b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ p_120 ∨ -b^{24, 6}_2 c b^{24, 5}_2 ∨ -b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ p_120 ∨ -b^{24, 6}_1 c b^{24, 5}_2 ∨ -b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ p_120 ∨ b^{24, 6}_0 c in DIMACS: 14225 -14226 14227 120 -14228 0 14225 -14226 14227 120 -14229 0 14225 -14226 14227 120 14230 0 c 1-1 --> 0 c (-b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ b^{24, 5}_0 ∧ -p_120) -> (-b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ -b^{24, 6}_0) c in CNF: c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ p_120 ∨ -b^{24, 6}_2 c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ p_120 ∨ -b^{24, 6}_1 c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ p_120 ∨ -b^{24, 6}_0 c in DIMACS: 14225 14226 -14227 120 -14228 0 14225 14226 -14227 120 -14229 0 14225 14226 -14227 120 -14230 0 c 0-1 --> -1 c (-b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ -b^{24, 5}_0 ∧ -p_120) -> ( b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ b^{24, 6}_0) c in CNF: c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ p_120 ∨ b^{24, 6}_2 c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ p_120 ∨ -b^{24, 6}_1 c b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ p_120 ∨ b^{24, 6}_0 c in DIMACS: 14225 14226 14227 120 14228 0 14225 14226 14227 120 -14229 0 14225 14226 14227 120 14230 0 c -1-1 --> -2 c ( b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ b^{24, 5}_0 ∧ -p_120) -> ( b^{24, 6}_2 ∧ b^{24, 6}_1 ∧ -b^{24, 6}_0) c in CNF: c -b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ p_120 ∨ b^{24, 6}_2 c -b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ p_120 ∨ b^{24, 6}_1 c -b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ p_120 ∨ -b^{24, 6}_0 c in DIMACS: -14225 14226 -14227 120 14228 0 -14225 14226 -14227 120 14229 0 -14225 14226 -14227 120 -14230 0 c -2-1 --> break c ( b^{24, 5}_2 ∧ b^{24, 5}_1 ∧ -b^{24, 5}_0 ∧ -p_120) -> break c in CNF: c -b^{24, 5}_2 ∨ -b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ p_120 ∨ break c in DIMACS: -14225 -14226 14227 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 5}_2 ∧ -b^{24, 5}_1 ∧ -b^{24, 5}_0 ∧ true) c in CNF: c -b^{24, 5}_2 ∨ b^{24, 5}_1 ∨ b^{24, 5}_0 ∨ false c in DIMACS: -14225 14226 14227 0 c 3 does not represent an automaton state. c -(-b^{24, 5}_2 ∧ b^{24, 5}_1 ∧ b^{24, 5}_0 ∧ true) c in CNF: c b^{24, 5}_2 ∨ -b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ false c in DIMACS: 14225 -14226 -14227 0 c -3 does not represent an automaton state. c -( b^{24, 5}_2 ∧ b^{24, 5}_1 ∧ b^{24, 5}_0 ∧ true) c in CNF: c -b^{24, 5}_2 ∨ -b^{24, 5}_1 ∨ -b^{24, 5}_0 ∨ false c in DIMACS: -14225 -14226 -14227 0 c i = 6 c -2+1 --> -1 c ( b^{24, 6}_2 ∧ b^{24, 6}_1 ∧ -b^{24, 6}_0 ∧ p_144) -> ( b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ b^{24, 7}_0) c in CNF: c -b^{24, 6}_2 ∨ -b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ -p_144 ∨ b^{24, 7}_2 c -b^{24, 6}_2 ∨ -b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ -p_144 ∨ -b^{24, 7}_1 c -b^{24, 6}_2 ∨ -b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ -p_144 ∨ b^{24, 7}_0 c in DIMACS: -14228 -14229 14230 -144 14231 0 -14228 -14229 14230 -144 -14232 0 -14228 -14229 14230 -144 14233 0 c -1+1 --> 0 c ( b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ b^{24, 6}_0 ∧ p_144) -> (-b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ -b^{24, 7}_0) c in CNF: c -b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ -p_144 ∨ -b^{24, 7}_2 c -b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ -p_144 ∨ -b^{24, 7}_1 c -b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ -p_144 ∨ -b^{24, 7}_0 c in DIMACS: -14228 14229 -14230 -144 -14231 0 -14228 14229 -14230 -144 -14232 0 -14228 14229 -14230 -144 -14233 0 c 0+1 --> 1 c (-b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ -b^{24, 6}_0 ∧ p_144) -> (-b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ b^{24, 7}_0) c in CNF: c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ -p_144 ∨ -b^{24, 7}_2 c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ -p_144 ∨ -b^{24, 7}_1 c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ -p_144 ∨ b^{24, 7}_0 c in DIMACS: 14228 14229 14230 -144 -14231 0 14228 14229 14230 -144 -14232 0 14228 14229 14230 -144 14233 0 c 1+1 --> 2 c (-b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ b^{24, 6}_0 ∧ p_144) -> (-b^{24, 7}_2 ∧ b^{24, 7}_1 ∧ -b^{24, 7}_0) c in CNF: c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ -p_144 ∨ -b^{24, 7}_2 c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ -p_144 ∨ b^{24, 7}_1 c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ -p_144 ∨ -b^{24, 7}_0 c in DIMACS: 14228 14229 -14230 -144 -14231 0 14228 14229 -14230 -144 14232 0 14228 14229 -14230 -144 -14233 0 c 2+1 --> break c (-b^{24, 6}_2 ∧ b^{24, 6}_1 ∧ -b^{24, 6}_0 ∧ p_144) -> break c in CNF: c b^{24, 6}_2 ∨ -b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ -p_144 ∨ break c in DIMACS: 14228 -14229 14230 -144 1162 0 c 2-1 --> 1 c (-b^{24, 6}_2 ∧ b^{24, 6}_1 ∧ -b^{24, 6}_0 ∧ -p_144) -> (-b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ b^{24, 7}_0) c in CNF: c b^{24, 6}_2 ∨ -b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ p_144 ∨ -b^{24, 7}_2 c b^{24, 6}_2 ∨ -b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ p_144 ∨ -b^{24, 7}_1 c b^{24, 6}_2 ∨ -b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ p_144 ∨ b^{24, 7}_0 c in DIMACS: 14228 -14229 14230 144 -14231 0 14228 -14229 14230 144 -14232 0 14228 -14229 14230 144 14233 0 c 1-1 --> 0 c (-b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ b^{24, 6}_0 ∧ -p_144) -> (-b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ -b^{24, 7}_0) c in CNF: c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ p_144 ∨ -b^{24, 7}_2 c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ p_144 ∨ -b^{24, 7}_1 c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ p_144 ∨ -b^{24, 7}_0 c in DIMACS: 14228 14229 -14230 144 -14231 0 14228 14229 -14230 144 -14232 0 14228 14229 -14230 144 -14233 0 c 0-1 --> -1 c (-b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ -b^{24, 6}_0 ∧ -p_144) -> ( b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ b^{24, 7}_0) c in CNF: c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ p_144 ∨ b^{24, 7}_2 c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ p_144 ∨ -b^{24, 7}_1 c b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ p_144 ∨ b^{24, 7}_0 c in DIMACS: 14228 14229 14230 144 14231 0 14228 14229 14230 144 -14232 0 14228 14229 14230 144 14233 0 c -1-1 --> -2 c ( b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ b^{24, 6}_0 ∧ -p_144) -> ( b^{24, 7}_2 ∧ b^{24, 7}_1 ∧ -b^{24, 7}_0) c in CNF: c -b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ p_144 ∨ b^{24, 7}_2 c -b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ p_144 ∨ b^{24, 7}_1 c -b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ p_144 ∨ -b^{24, 7}_0 c in DIMACS: -14228 14229 -14230 144 14231 0 -14228 14229 -14230 144 14232 0 -14228 14229 -14230 144 -14233 0 c -2-1 --> break c ( b^{24, 6}_2 ∧ b^{24, 6}_1 ∧ -b^{24, 6}_0 ∧ -p_144) -> break c in CNF: c -b^{24, 6}_2 ∨ -b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ p_144 ∨ break c in DIMACS: -14228 -14229 14230 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 6}_2 ∧ -b^{24, 6}_1 ∧ -b^{24, 6}_0 ∧ true) c in CNF: c -b^{24, 6}_2 ∨ b^{24, 6}_1 ∨ b^{24, 6}_0 ∨ false c in DIMACS: -14228 14229 14230 0 c 3 does not represent an automaton state. c -(-b^{24, 6}_2 ∧ b^{24, 6}_1 ∧ b^{24, 6}_0 ∧ true) c in CNF: c b^{24, 6}_2 ∨ -b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ false c in DIMACS: 14228 -14229 -14230 0 c -3 does not represent an automaton state. c -( b^{24, 6}_2 ∧ b^{24, 6}_1 ∧ b^{24, 6}_0 ∧ true) c in CNF: c -b^{24, 6}_2 ∨ -b^{24, 6}_1 ∨ -b^{24, 6}_0 ∨ false c in DIMACS: -14228 -14229 -14230 0 c i = 7 c -2+1 --> -1 c ( b^{24, 7}_2 ∧ b^{24, 7}_1 ∧ -b^{24, 7}_0 ∧ p_168) -> ( b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ b^{24, 8}_0) c in CNF: c -b^{24, 7}_2 ∨ -b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ -p_168 ∨ b^{24, 8}_2 c -b^{24, 7}_2 ∨ -b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ -p_168 ∨ -b^{24, 8}_1 c -b^{24, 7}_2 ∨ -b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ -p_168 ∨ b^{24, 8}_0 c in DIMACS: -14231 -14232 14233 -168 14234 0 -14231 -14232 14233 -168 -14235 0 -14231 -14232 14233 -168 14236 0 c -1+1 --> 0 c ( b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ b^{24, 7}_0 ∧ p_168) -> (-b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ -b^{24, 8}_0) c in CNF: c -b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ -p_168 ∨ -b^{24, 8}_2 c -b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ -p_168 ∨ -b^{24, 8}_1 c -b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ -p_168 ∨ -b^{24, 8}_0 c in DIMACS: -14231 14232 -14233 -168 -14234 0 -14231 14232 -14233 -168 -14235 0 -14231 14232 -14233 -168 -14236 0 c 0+1 --> 1 c (-b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ -b^{24, 7}_0 ∧ p_168) -> (-b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ b^{24, 8}_0) c in CNF: c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ -p_168 ∨ -b^{24, 8}_2 c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ -p_168 ∨ -b^{24, 8}_1 c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ -p_168 ∨ b^{24, 8}_0 c in DIMACS: 14231 14232 14233 -168 -14234 0 14231 14232 14233 -168 -14235 0 14231 14232 14233 -168 14236 0 c 1+1 --> 2 c (-b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ b^{24, 7}_0 ∧ p_168) -> (-b^{24, 8}_2 ∧ b^{24, 8}_1 ∧ -b^{24, 8}_0) c in CNF: c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ -p_168 ∨ -b^{24, 8}_2 c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ -p_168 ∨ b^{24, 8}_1 c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ -p_168 ∨ -b^{24, 8}_0 c in DIMACS: 14231 14232 -14233 -168 -14234 0 14231 14232 -14233 -168 14235 0 14231 14232 -14233 -168 -14236 0 c 2+1 --> break c (-b^{24, 7}_2 ∧ b^{24, 7}_1 ∧ -b^{24, 7}_0 ∧ p_168) -> break c in CNF: c b^{24, 7}_2 ∨ -b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ -p_168 ∨ break c in DIMACS: 14231 -14232 14233 -168 1162 0 c 2-1 --> 1 c (-b^{24, 7}_2 ∧ b^{24, 7}_1 ∧ -b^{24, 7}_0 ∧ -p_168) -> (-b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ b^{24, 8}_0) c in CNF: c b^{24, 7}_2 ∨ -b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ p_168 ∨ -b^{24, 8}_2 c b^{24, 7}_2 ∨ -b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ p_168 ∨ -b^{24, 8}_1 c b^{24, 7}_2 ∨ -b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ p_168 ∨ b^{24, 8}_0 c in DIMACS: 14231 -14232 14233 168 -14234 0 14231 -14232 14233 168 -14235 0 14231 -14232 14233 168 14236 0 c 1-1 --> 0 c (-b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ b^{24, 7}_0 ∧ -p_168) -> (-b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ -b^{24, 8}_0) c in CNF: c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ p_168 ∨ -b^{24, 8}_2 c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ p_168 ∨ -b^{24, 8}_1 c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ p_168 ∨ -b^{24, 8}_0 c in DIMACS: 14231 14232 -14233 168 -14234 0 14231 14232 -14233 168 -14235 0 14231 14232 -14233 168 -14236 0 c 0-1 --> -1 c (-b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ -b^{24, 7}_0 ∧ -p_168) -> ( b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ b^{24, 8}_0) c in CNF: c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ p_168 ∨ b^{24, 8}_2 c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ p_168 ∨ -b^{24, 8}_1 c b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ p_168 ∨ b^{24, 8}_0 c in DIMACS: 14231 14232 14233 168 14234 0 14231 14232 14233 168 -14235 0 14231 14232 14233 168 14236 0 c -1-1 --> -2 c ( b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ b^{24, 7}_0 ∧ -p_168) -> ( b^{24, 8}_2 ∧ b^{24, 8}_1 ∧ -b^{24, 8}_0) c in CNF: c -b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ p_168 ∨ b^{24, 8}_2 c -b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ p_168 ∨ b^{24, 8}_1 c -b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ p_168 ∨ -b^{24, 8}_0 c in DIMACS: -14231 14232 -14233 168 14234 0 -14231 14232 -14233 168 14235 0 -14231 14232 -14233 168 -14236 0 c -2-1 --> break c ( b^{24, 7}_2 ∧ b^{24, 7}_1 ∧ -b^{24, 7}_0 ∧ -p_168) -> break c in CNF: c -b^{24, 7}_2 ∨ -b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ p_168 ∨ break c in DIMACS: -14231 -14232 14233 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 7}_2 ∧ -b^{24, 7}_1 ∧ -b^{24, 7}_0 ∧ true) c in CNF: c -b^{24, 7}_2 ∨ b^{24, 7}_1 ∨ b^{24, 7}_0 ∨ false c in DIMACS: -14231 14232 14233 0 c 3 does not represent an automaton state. c -(-b^{24, 7}_2 ∧ b^{24, 7}_1 ∧ b^{24, 7}_0 ∧ true) c in CNF: c b^{24, 7}_2 ∨ -b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ false c in DIMACS: 14231 -14232 -14233 0 c -3 does not represent an automaton state. c -( b^{24, 7}_2 ∧ b^{24, 7}_1 ∧ b^{24, 7}_0 ∧ true) c in CNF: c -b^{24, 7}_2 ∨ -b^{24, 7}_1 ∨ -b^{24, 7}_0 ∨ false c in DIMACS: -14231 -14232 -14233 0 c i = 8 c -2+1 --> -1 c ( b^{24, 8}_2 ∧ b^{24, 8}_1 ∧ -b^{24, 8}_0 ∧ p_192) -> ( b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ b^{24, 9}_0) c in CNF: c -b^{24, 8}_2 ∨ -b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ -p_192 ∨ b^{24, 9}_2 c -b^{24, 8}_2 ∨ -b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ -p_192 ∨ -b^{24, 9}_1 c -b^{24, 8}_2 ∨ -b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ -p_192 ∨ b^{24, 9}_0 c in DIMACS: -14234 -14235 14236 -192 14237 0 -14234 -14235 14236 -192 -14238 0 -14234 -14235 14236 -192 14239 0 c -1+1 --> 0 c ( b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ b^{24, 8}_0 ∧ p_192) -> (-b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ -b^{24, 9}_0) c in CNF: c -b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ -p_192 ∨ -b^{24, 9}_2 c -b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ -p_192 ∨ -b^{24, 9}_1 c -b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ -p_192 ∨ -b^{24, 9}_0 c in DIMACS: -14234 14235 -14236 -192 -14237 0 -14234 14235 -14236 -192 -14238 0 -14234 14235 -14236 -192 -14239 0 c 0+1 --> 1 c (-b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ -b^{24, 8}_0 ∧ p_192) -> (-b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ b^{24, 9}_0) c in CNF: c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ -p_192 ∨ -b^{24, 9}_2 c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ -p_192 ∨ -b^{24, 9}_1 c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ -p_192 ∨ b^{24, 9}_0 c in DIMACS: 14234 14235 14236 -192 -14237 0 14234 14235 14236 -192 -14238 0 14234 14235 14236 -192 14239 0 c 1+1 --> 2 c (-b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ b^{24, 8}_0 ∧ p_192) -> (-b^{24, 9}_2 ∧ b^{24, 9}_1 ∧ -b^{24, 9}_0) c in CNF: c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ -p_192 ∨ -b^{24, 9}_2 c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ -p_192 ∨ b^{24, 9}_1 c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ -p_192 ∨ -b^{24, 9}_0 c in DIMACS: 14234 14235 -14236 -192 -14237 0 14234 14235 -14236 -192 14238 0 14234 14235 -14236 -192 -14239 0 c 2+1 --> break c (-b^{24, 8}_2 ∧ b^{24, 8}_1 ∧ -b^{24, 8}_0 ∧ p_192) -> break c in CNF: c b^{24, 8}_2 ∨ -b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ -p_192 ∨ break c in DIMACS: 14234 -14235 14236 -192 1162 0 c 2-1 --> 1 c (-b^{24, 8}_2 ∧ b^{24, 8}_1 ∧ -b^{24, 8}_0 ∧ -p_192) -> (-b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ b^{24, 9}_0) c in CNF: c b^{24, 8}_2 ∨ -b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ p_192 ∨ -b^{24, 9}_2 c b^{24, 8}_2 ∨ -b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ p_192 ∨ -b^{24, 9}_1 c b^{24, 8}_2 ∨ -b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ p_192 ∨ b^{24, 9}_0 c in DIMACS: 14234 -14235 14236 192 -14237 0 14234 -14235 14236 192 -14238 0 14234 -14235 14236 192 14239 0 c 1-1 --> 0 c (-b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ b^{24, 8}_0 ∧ -p_192) -> (-b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ -b^{24, 9}_0) c in CNF: c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ p_192 ∨ -b^{24, 9}_2 c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ p_192 ∨ -b^{24, 9}_1 c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ p_192 ∨ -b^{24, 9}_0 c in DIMACS: 14234 14235 -14236 192 -14237 0 14234 14235 -14236 192 -14238 0 14234 14235 -14236 192 -14239 0 c 0-1 --> -1 c (-b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ -b^{24, 8}_0 ∧ -p_192) -> ( b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ b^{24, 9}_0) c in CNF: c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ p_192 ∨ b^{24, 9}_2 c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ p_192 ∨ -b^{24, 9}_1 c b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ p_192 ∨ b^{24, 9}_0 c in DIMACS: 14234 14235 14236 192 14237 0 14234 14235 14236 192 -14238 0 14234 14235 14236 192 14239 0 c -1-1 --> -2 c ( b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ b^{24, 8}_0 ∧ -p_192) -> ( b^{24, 9}_2 ∧ b^{24, 9}_1 ∧ -b^{24, 9}_0) c in CNF: c -b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ p_192 ∨ b^{24, 9}_2 c -b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ p_192 ∨ b^{24, 9}_1 c -b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ p_192 ∨ -b^{24, 9}_0 c in DIMACS: -14234 14235 -14236 192 14237 0 -14234 14235 -14236 192 14238 0 -14234 14235 -14236 192 -14239 0 c -2-1 --> break c ( b^{24, 8}_2 ∧ b^{24, 8}_1 ∧ -b^{24, 8}_0 ∧ -p_192) -> break c in CNF: c -b^{24, 8}_2 ∨ -b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ p_192 ∨ break c in DIMACS: -14234 -14235 14236 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 8}_2 ∧ -b^{24, 8}_1 ∧ -b^{24, 8}_0 ∧ true) c in CNF: c -b^{24, 8}_2 ∨ b^{24, 8}_1 ∨ b^{24, 8}_0 ∨ false c in DIMACS: -14234 14235 14236 0 c 3 does not represent an automaton state. c -(-b^{24, 8}_2 ∧ b^{24, 8}_1 ∧ b^{24, 8}_0 ∧ true) c in CNF: c b^{24, 8}_2 ∨ -b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ false c in DIMACS: 14234 -14235 -14236 0 c -3 does not represent an automaton state. c -( b^{24, 8}_2 ∧ b^{24, 8}_1 ∧ b^{24, 8}_0 ∧ true) c in CNF: c -b^{24, 8}_2 ∨ -b^{24, 8}_1 ∨ -b^{24, 8}_0 ∨ false c in DIMACS: -14234 -14235 -14236 0 c i = 9 c -2+1 --> -1 c ( b^{24, 9}_2 ∧ b^{24, 9}_1 ∧ -b^{24, 9}_0 ∧ p_216) -> ( b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ b^{24, 10}_0) c in CNF: c -b^{24, 9}_2 ∨ -b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ -p_216 ∨ b^{24, 10}_2 c -b^{24, 9}_2 ∨ -b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ -p_216 ∨ -b^{24, 10}_1 c -b^{24, 9}_2 ∨ -b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ -p_216 ∨ b^{24, 10}_0 c in DIMACS: -14237 -14238 14239 -216 14240 0 -14237 -14238 14239 -216 -14241 0 -14237 -14238 14239 -216 14242 0 c -1+1 --> 0 c ( b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ b^{24, 9}_0 ∧ p_216) -> (-b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ -b^{24, 10}_0) c in CNF: c -b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ -p_216 ∨ -b^{24, 10}_2 c -b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ -p_216 ∨ -b^{24, 10}_1 c -b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ -p_216 ∨ -b^{24, 10}_0 c in DIMACS: -14237 14238 -14239 -216 -14240 0 -14237 14238 -14239 -216 -14241 0 -14237 14238 -14239 -216 -14242 0 c 0+1 --> 1 c (-b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ -b^{24, 9}_0 ∧ p_216) -> (-b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ b^{24, 10}_0) c in CNF: c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ -p_216 ∨ -b^{24, 10}_2 c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ -p_216 ∨ -b^{24, 10}_1 c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ -p_216 ∨ b^{24, 10}_0 c in DIMACS: 14237 14238 14239 -216 -14240 0 14237 14238 14239 -216 -14241 0 14237 14238 14239 -216 14242 0 c 1+1 --> 2 c (-b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ b^{24, 9}_0 ∧ p_216) -> (-b^{24, 10}_2 ∧ b^{24, 10}_1 ∧ -b^{24, 10}_0) c in CNF: c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ -p_216 ∨ -b^{24, 10}_2 c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ -p_216 ∨ b^{24, 10}_1 c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ -p_216 ∨ -b^{24, 10}_0 c in DIMACS: 14237 14238 -14239 -216 -14240 0 14237 14238 -14239 -216 14241 0 14237 14238 -14239 -216 -14242 0 c 2+1 --> break c (-b^{24, 9}_2 ∧ b^{24, 9}_1 ∧ -b^{24, 9}_0 ∧ p_216) -> break c in CNF: c b^{24, 9}_2 ∨ -b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ -p_216 ∨ break c in DIMACS: 14237 -14238 14239 -216 1162 0 c 2-1 --> 1 c (-b^{24, 9}_2 ∧ b^{24, 9}_1 ∧ -b^{24, 9}_0 ∧ -p_216) -> (-b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ b^{24, 10}_0) c in CNF: c b^{24, 9}_2 ∨ -b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ p_216 ∨ -b^{24, 10}_2 c b^{24, 9}_2 ∨ -b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ p_216 ∨ -b^{24, 10}_1 c b^{24, 9}_2 ∨ -b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ p_216 ∨ b^{24, 10}_0 c in DIMACS: 14237 -14238 14239 216 -14240 0 14237 -14238 14239 216 -14241 0 14237 -14238 14239 216 14242 0 c 1-1 --> 0 c (-b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ b^{24, 9}_0 ∧ -p_216) -> (-b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ -b^{24, 10}_0) c in CNF: c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ p_216 ∨ -b^{24, 10}_2 c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ p_216 ∨ -b^{24, 10}_1 c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ p_216 ∨ -b^{24, 10}_0 c in DIMACS: 14237 14238 -14239 216 -14240 0 14237 14238 -14239 216 -14241 0 14237 14238 -14239 216 -14242 0 c 0-1 --> -1 c (-b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ -b^{24, 9}_0 ∧ -p_216) -> ( b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ b^{24, 10}_0) c in CNF: c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ p_216 ∨ b^{24, 10}_2 c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ p_216 ∨ -b^{24, 10}_1 c b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ p_216 ∨ b^{24, 10}_0 c in DIMACS: 14237 14238 14239 216 14240 0 14237 14238 14239 216 -14241 0 14237 14238 14239 216 14242 0 c -1-1 --> -2 c ( b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ b^{24, 9}_0 ∧ -p_216) -> ( b^{24, 10}_2 ∧ b^{24, 10}_1 ∧ -b^{24, 10}_0) c in CNF: c -b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ p_216 ∨ b^{24, 10}_2 c -b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ p_216 ∨ b^{24, 10}_1 c -b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ p_216 ∨ -b^{24, 10}_0 c in DIMACS: -14237 14238 -14239 216 14240 0 -14237 14238 -14239 216 14241 0 -14237 14238 -14239 216 -14242 0 c -2-1 --> break c ( b^{24, 9}_2 ∧ b^{24, 9}_1 ∧ -b^{24, 9}_0 ∧ -p_216) -> break c in CNF: c -b^{24, 9}_2 ∨ -b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ p_216 ∨ break c in DIMACS: -14237 -14238 14239 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 9}_2 ∧ -b^{24, 9}_1 ∧ -b^{24, 9}_0 ∧ true) c in CNF: c -b^{24, 9}_2 ∨ b^{24, 9}_1 ∨ b^{24, 9}_0 ∨ false c in DIMACS: -14237 14238 14239 0 c 3 does not represent an automaton state. c -(-b^{24, 9}_2 ∧ b^{24, 9}_1 ∧ b^{24, 9}_0 ∧ true) c in CNF: c b^{24, 9}_2 ∨ -b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ false c in DIMACS: 14237 -14238 -14239 0 c -3 does not represent an automaton state. c -( b^{24, 9}_2 ∧ b^{24, 9}_1 ∧ b^{24, 9}_0 ∧ true) c in CNF: c -b^{24, 9}_2 ∨ -b^{24, 9}_1 ∨ -b^{24, 9}_0 ∨ false c in DIMACS: -14237 -14238 -14239 0 c i = 10 c -2+1 --> -1 c ( b^{24, 10}_2 ∧ b^{24, 10}_1 ∧ -b^{24, 10}_0 ∧ p_240) -> ( b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ b^{24, 11}_0) c in CNF: c -b^{24, 10}_2 ∨ -b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ -p_240 ∨ b^{24, 11}_2 c -b^{24, 10}_2 ∨ -b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ -p_240 ∨ -b^{24, 11}_1 c -b^{24, 10}_2 ∨ -b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ -p_240 ∨ b^{24, 11}_0 c in DIMACS: -14240 -14241 14242 -240 14243 0 -14240 -14241 14242 -240 -14244 0 -14240 -14241 14242 -240 14245 0 c -1+1 --> 0 c ( b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ b^{24, 10}_0 ∧ p_240) -> (-b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ -b^{24, 11}_0) c in CNF: c -b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ -p_240 ∨ -b^{24, 11}_2 c -b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ -p_240 ∨ -b^{24, 11}_1 c -b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ -p_240 ∨ -b^{24, 11}_0 c in DIMACS: -14240 14241 -14242 -240 -14243 0 -14240 14241 -14242 -240 -14244 0 -14240 14241 -14242 -240 -14245 0 c 0+1 --> 1 c (-b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ -b^{24, 10}_0 ∧ p_240) -> (-b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ b^{24, 11}_0) c in CNF: c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ -p_240 ∨ -b^{24, 11}_2 c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ -p_240 ∨ -b^{24, 11}_1 c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ -p_240 ∨ b^{24, 11}_0 c in DIMACS: 14240 14241 14242 -240 -14243 0 14240 14241 14242 -240 -14244 0 14240 14241 14242 -240 14245 0 c 1+1 --> 2 c (-b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ b^{24, 10}_0 ∧ p_240) -> (-b^{24, 11}_2 ∧ b^{24, 11}_1 ∧ -b^{24, 11}_0) c in CNF: c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ -p_240 ∨ -b^{24, 11}_2 c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ -p_240 ∨ b^{24, 11}_1 c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ -p_240 ∨ -b^{24, 11}_0 c in DIMACS: 14240 14241 -14242 -240 -14243 0 14240 14241 -14242 -240 14244 0 14240 14241 -14242 -240 -14245 0 c 2+1 --> break c (-b^{24, 10}_2 ∧ b^{24, 10}_1 ∧ -b^{24, 10}_0 ∧ p_240) -> break c in CNF: c b^{24, 10}_2 ∨ -b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ -p_240 ∨ break c in DIMACS: 14240 -14241 14242 -240 1162 0 c 2-1 --> 1 c (-b^{24, 10}_2 ∧ b^{24, 10}_1 ∧ -b^{24, 10}_0 ∧ -p_240) -> (-b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ b^{24, 11}_0) c in CNF: c b^{24, 10}_2 ∨ -b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ p_240 ∨ -b^{24, 11}_2 c b^{24, 10}_2 ∨ -b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ p_240 ∨ -b^{24, 11}_1 c b^{24, 10}_2 ∨ -b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ p_240 ∨ b^{24, 11}_0 c in DIMACS: 14240 -14241 14242 240 -14243 0 14240 -14241 14242 240 -14244 0 14240 -14241 14242 240 14245 0 c 1-1 --> 0 c (-b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ b^{24, 10}_0 ∧ -p_240) -> (-b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ -b^{24, 11}_0) c in CNF: c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ p_240 ∨ -b^{24, 11}_2 c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ p_240 ∨ -b^{24, 11}_1 c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ p_240 ∨ -b^{24, 11}_0 c in DIMACS: 14240 14241 -14242 240 -14243 0 14240 14241 -14242 240 -14244 0 14240 14241 -14242 240 -14245 0 c 0-1 --> -1 c (-b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ -b^{24, 10}_0 ∧ -p_240) -> ( b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ b^{24, 11}_0) c in CNF: c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ p_240 ∨ b^{24, 11}_2 c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ p_240 ∨ -b^{24, 11}_1 c b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ p_240 ∨ b^{24, 11}_0 c in DIMACS: 14240 14241 14242 240 14243 0 14240 14241 14242 240 -14244 0 14240 14241 14242 240 14245 0 c -1-1 --> -2 c ( b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ b^{24, 10}_0 ∧ -p_240) -> ( b^{24, 11}_2 ∧ b^{24, 11}_1 ∧ -b^{24, 11}_0) c in CNF: c -b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ p_240 ∨ b^{24, 11}_2 c -b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ p_240 ∨ b^{24, 11}_1 c -b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ p_240 ∨ -b^{24, 11}_0 c in DIMACS: -14240 14241 -14242 240 14243 0 -14240 14241 -14242 240 14244 0 -14240 14241 -14242 240 -14245 0 c -2-1 --> break c ( b^{24, 10}_2 ∧ b^{24, 10}_1 ∧ -b^{24, 10}_0 ∧ -p_240) -> break c in CNF: c -b^{24, 10}_2 ∨ -b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ p_240 ∨ break c in DIMACS: -14240 -14241 14242 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 10}_2 ∧ -b^{24, 10}_1 ∧ -b^{24, 10}_0 ∧ true) c in CNF: c -b^{24, 10}_2 ∨ b^{24, 10}_1 ∨ b^{24, 10}_0 ∨ false c in DIMACS: -14240 14241 14242 0 c 3 does not represent an automaton state. c -(-b^{24, 10}_2 ∧ b^{24, 10}_1 ∧ b^{24, 10}_0 ∧ true) c in CNF: c b^{24, 10}_2 ∨ -b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ false c in DIMACS: 14240 -14241 -14242 0 c -3 does not represent an automaton state. c -( b^{24, 10}_2 ∧ b^{24, 10}_1 ∧ b^{24, 10}_0 ∧ true) c in CNF: c -b^{24, 10}_2 ∨ -b^{24, 10}_1 ∨ -b^{24, 10}_0 ∨ false c in DIMACS: -14240 -14241 -14242 0 c i = 11 c -2+1 --> -1 c ( b^{24, 11}_2 ∧ b^{24, 11}_1 ∧ -b^{24, 11}_0 ∧ p_264) -> ( b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ b^{24, 12}_0) c in CNF: c -b^{24, 11}_2 ∨ -b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ -p_264 ∨ b^{24, 12}_2 c -b^{24, 11}_2 ∨ -b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ -p_264 ∨ -b^{24, 12}_1 c -b^{24, 11}_2 ∨ -b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ -p_264 ∨ b^{24, 12}_0 c in DIMACS: -14243 -14244 14245 -264 14246 0 -14243 -14244 14245 -264 -14247 0 -14243 -14244 14245 -264 14248 0 c -1+1 --> 0 c ( b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ b^{24, 11}_0 ∧ p_264) -> (-b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ -b^{24, 12}_0) c in CNF: c -b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ -p_264 ∨ -b^{24, 12}_2 c -b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ -p_264 ∨ -b^{24, 12}_1 c -b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ -p_264 ∨ -b^{24, 12}_0 c in DIMACS: -14243 14244 -14245 -264 -14246 0 -14243 14244 -14245 -264 -14247 0 -14243 14244 -14245 -264 -14248 0 c 0+1 --> 1 c (-b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ -b^{24, 11}_0 ∧ p_264) -> (-b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ b^{24, 12}_0) c in CNF: c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ -p_264 ∨ -b^{24, 12}_2 c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ -p_264 ∨ -b^{24, 12}_1 c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ -p_264 ∨ b^{24, 12}_0 c in DIMACS: 14243 14244 14245 -264 -14246 0 14243 14244 14245 -264 -14247 0 14243 14244 14245 -264 14248 0 c 1+1 --> 2 c (-b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ b^{24, 11}_0 ∧ p_264) -> (-b^{24, 12}_2 ∧ b^{24, 12}_1 ∧ -b^{24, 12}_0) c in CNF: c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ -p_264 ∨ -b^{24, 12}_2 c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ -p_264 ∨ b^{24, 12}_1 c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ -p_264 ∨ -b^{24, 12}_0 c in DIMACS: 14243 14244 -14245 -264 -14246 0 14243 14244 -14245 -264 14247 0 14243 14244 -14245 -264 -14248 0 c 2+1 --> break c (-b^{24, 11}_2 ∧ b^{24, 11}_1 ∧ -b^{24, 11}_0 ∧ p_264) -> break c in CNF: c b^{24, 11}_2 ∨ -b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ -p_264 ∨ break c in DIMACS: 14243 -14244 14245 -264 1162 0 c 2-1 --> 1 c (-b^{24, 11}_2 ∧ b^{24, 11}_1 ∧ -b^{24, 11}_0 ∧ -p_264) -> (-b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ b^{24, 12}_0) c in CNF: c b^{24, 11}_2 ∨ -b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ p_264 ∨ -b^{24, 12}_2 c b^{24, 11}_2 ∨ -b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ p_264 ∨ -b^{24, 12}_1 c b^{24, 11}_2 ∨ -b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ p_264 ∨ b^{24, 12}_0 c in DIMACS: 14243 -14244 14245 264 -14246 0 14243 -14244 14245 264 -14247 0 14243 -14244 14245 264 14248 0 c 1-1 --> 0 c (-b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ b^{24, 11}_0 ∧ -p_264) -> (-b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ -b^{24, 12}_0) c in CNF: c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ p_264 ∨ -b^{24, 12}_2 c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ p_264 ∨ -b^{24, 12}_1 c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ p_264 ∨ -b^{24, 12}_0 c in DIMACS: 14243 14244 -14245 264 -14246 0 14243 14244 -14245 264 -14247 0 14243 14244 -14245 264 -14248 0 c 0-1 --> -1 c (-b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ -b^{24, 11}_0 ∧ -p_264) -> ( b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ b^{24, 12}_0) c in CNF: c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ p_264 ∨ b^{24, 12}_2 c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ p_264 ∨ -b^{24, 12}_1 c b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ p_264 ∨ b^{24, 12}_0 c in DIMACS: 14243 14244 14245 264 14246 0 14243 14244 14245 264 -14247 0 14243 14244 14245 264 14248 0 c -1-1 --> -2 c ( b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ b^{24, 11}_0 ∧ -p_264) -> ( b^{24, 12}_2 ∧ b^{24, 12}_1 ∧ -b^{24, 12}_0) c in CNF: c -b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ p_264 ∨ b^{24, 12}_2 c -b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ p_264 ∨ b^{24, 12}_1 c -b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ p_264 ∨ -b^{24, 12}_0 c in DIMACS: -14243 14244 -14245 264 14246 0 -14243 14244 -14245 264 14247 0 -14243 14244 -14245 264 -14248 0 c -2-1 --> break c ( b^{24, 11}_2 ∧ b^{24, 11}_1 ∧ -b^{24, 11}_0 ∧ -p_264) -> break c in CNF: c -b^{24, 11}_2 ∨ -b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ p_264 ∨ break c in DIMACS: -14243 -14244 14245 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 11}_2 ∧ -b^{24, 11}_1 ∧ -b^{24, 11}_0 ∧ true) c in CNF: c -b^{24, 11}_2 ∨ b^{24, 11}_1 ∨ b^{24, 11}_0 ∨ false c in DIMACS: -14243 14244 14245 0 c 3 does not represent an automaton state. c -(-b^{24, 11}_2 ∧ b^{24, 11}_1 ∧ b^{24, 11}_0 ∧ true) c in CNF: c b^{24, 11}_2 ∨ -b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ false c in DIMACS: 14243 -14244 -14245 0 c -3 does not represent an automaton state. c -( b^{24, 11}_2 ∧ b^{24, 11}_1 ∧ b^{24, 11}_0 ∧ true) c in CNF: c -b^{24, 11}_2 ∨ -b^{24, 11}_1 ∨ -b^{24, 11}_0 ∨ false c in DIMACS: -14243 -14244 -14245 0 c i = 12 c -2+1 --> -1 c ( b^{24, 12}_2 ∧ b^{24, 12}_1 ∧ -b^{24, 12}_0 ∧ p_288) -> ( b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ b^{24, 13}_0) c in CNF: c -b^{24, 12}_2 ∨ -b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ -p_288 ∨ b^{24, 13}_2 c -b^{24, 12}_2 ∨ -b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ -p_288 ∨ -b^{24, 13}_1 c -b^{24, 12}_2 ∨ -b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ -p_288 ∨ b^{24, 13}_0 c in DIMACS: -14246 -14247 14248 -288 14249 0 -14246 -14247 14248 -288 -14250 0 -14246 -14247 14248 -288 14251 0 c -1+1 --> 0 c ( b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ b^{24, 12}_0 ∧ p_288) -> (-b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ -b^{24, 13}_0) c in CNF: c -b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ -p_288 ∨ -b^{24, 13}_2 c -b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ -p_288 ∨ -b^{24, 13}_1 c -b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ -p_288 ∨ -b^{24, 13}_0 c in DIMACS: -14246 14247 -14248 -288 -14249 0 -14246 14247 -14248 -288 -14250 0 -14246 14247 -14248 -288 -14251 0 c 0+1 --> 1 c (-b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ -b^{24, 12}_0 ∧ p_288) -> (-b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ b^{24, 13}_0) c in CNF: c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ -p_288 ∨ -b^{24, 13}_2 c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ -p_288 ∨ -b^{24, 13}_1 c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ -p_288 ∨ b^{24, 13}_0 c in DIMACS: 14246 14247 14248 -288 -14249 0 14246 14247 14248 -288 -14250 0 14246 14247 14248 -288 14251 0 c 1+1 --> 2 c (-b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ b^{24, 12}_0 ∧ p_288) -> (-b^{24, 13}_2 ∧ b^{24, 13}_1 ∧ -b^{24, 13}_0) c in CNF: c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ -p_288 ∨ -b^{24, 13}_2 c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ -p_288 ∨ b^{24, 13}_1 c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ -p_288 ∨ -b^{24, 13}_0 c in DIMACS: 14246 14247 -14248 -288 -14249 0 14246 14247 -14248 -288 14250 0 14246 14247 -14248 -288 -14251 0 c 2+1 --> break c (-b^{24, 12}_2 ∧ b^{24, 12}_1 ∧ -b^{24, 12}_0 ∧ p_288) -> break c in CNF: c b^{24, 12}_2 ∨ -b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ -p_288 ∨ break c in DIMACS: 14246 -14247 14248 -288 1162 0 c 2-1 --> 1 c (-b^{24, 12}_2 ∧ b^{24, 12}_1 ∧ -b^{24, 12}_0 ∧ -p_288) -> (-b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ b^{24, 13}_0) c in CNF: c b^{24, 12}_2 ∨ -b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ p_288 ∨ -b^{24, 13}_2 c b^{24, 12}_2 ∨ -b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ p_288 ∨ -b^{24, 13}_1 c b^{24, 12}_2 ∨ -b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ p_288 ∨ b^{24, 13}_0 c in DIMACS: 14246 -14247 14248 288 -14249 0 14246 -14247 14248 288 -14250 0 14246 -14247 14248 288 14251 0 c 1-1 --> 0 c (-b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ b^{24, 12}_0 ∧ -p_288) -> (-b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ -b^{24, 13}_0) c in CNF: c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ p_288 ∨ -b^{24, 13}_2 c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ p_288 ∨ -b^{24, 13}_1 c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ p_288 ∨ -b^{24, 13}_0 c in DIMACS: 14246 14247 -14248 288 -14249 0 14246 14247 -14248 288 -14250 0 14246 14247 -14248 288 -14251 0 c 0-1 --> -1 c (-b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ -b^{24, 12}_0 ∧ -p_288) -> ( b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ b^{24, 13}_0) c in CNF: c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ p_288 ∨ b^{24, 13}_2 c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ p_288 ∨ -b^{24, 13}_1 c b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ p_288 ∨ b^{24, 13}_0 c in DIMACS: 14246 14247 14248 288 14249 0 14246 14247 14248 288 -14250 0 14246 14247 14248 288 14251 0 c -1-1 --> -2 c ( b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ b^{24, 12}_0 ∧ -p_288) -> ( b^{24, 13}_2 ∧ b^{24, 13}_1 ∧ -b^{24, 13}_0) c in CNF: c -b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ p_288 ∨ b^{24, 13}_2 c -b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ p_288 ∨ b^{24, 13}_1 c -b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ p_288 ∨ -b^{24, 13}_0 c in DIMACS: -14246 14247 -14248 288 14249 0 -14246 14247 -14248 288 14250 0 -14246 14247 -14248 288 -14251 0 c -2-1 --> break c ( b^{24, 12}_2 ∧ b^{24, 12}_1 ∧ -b^{24, 12}_0 ∧ -p_288) -> break c in CNF: c -b^{24, 12}_2 ∨ -b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ p_288 ∨ break c in DIMACS: -14246 -14247 14248 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 12}_2 ∧ -b^{24, 12}_1 ∧ -b^{24, 12}_0 ∧ true) c in CNF: c -b^{24, 12}_2 ∨ b^{24, 12}_1 ∨ b^{24, 12}_0 ∨ false c in DIMACS: -14246 14247 14248 0 c 3 does not represent an automaton state. c -(-b^{24, 12}_2 ∧ b^{24, 12}_1 ∧ b^{24, 12}_0 ∧ true) c in CNF: c b^{24, 12}_2 ∨ -b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ false c in DIMACS: 14246 -14247 -14248 0 c -3 does not represent an automaton state. c -( b^{24, 12}_2 ∧ b^{24, 12}_1 ∧ b^{24, 12}_0 ∧ true) c in CNF: c -b^{24, 12}_2 ∨ -b^{24, 12}_1 ∨ -b^{24, 12}_0 ∨ false c in DIMACS: -14246 -14247 -14248 0 c i = 13 c -2+1 --> -1 c ( b^{24, 13}_2 ∧ b^{24, 13}_1 ∧ -b^{24, 13}_0 ∧ p_312) -> ( b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ b^{24, 14}_0) c in CNF: c -b^{24, 13}_2 ∨ -b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ -p_312 ∨ b^{24, 14}_2 c -b^{24, 13}_2 ∨ -b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ -p_312 ∨ -b^{24, 14}_1 c -b^{24, 13}_2 ∨ -b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ -p_312 ∨ b^{24, 14}_0 c in DIMACS: -14249 -14250 14251 -312 14252 0 -14249 -14250 14251 -312 -14253 0 -14249 -14250 14251 -312 14254 0 c -1+1 --> 0 c ( b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ b^{24, 13}_0 ∧ p_312) -> (-b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ -b^{24, 14}_0) c in CNF: c -b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ -p_312 ∨ -b^{24, 14}_2 c -b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ -p_312 ∨ -b^{24, 14}_1 c -b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ -p_312 ∨ -b^{24, 14}_0 c in DIMACS: -14249 14250 -14251 -312 -14252 0 -14249 14250 -14251 -312 -14253 0 -14249 14250 -14251 -312 -14254 0 c 0+1 --> 1 c (-b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ -b^{24, 13}_0 ∧ p_312) -> (-b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ b^{24, 14}_0) c in CNF: c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ -p_312 ∨ -b^{24, 14}_2 c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ -p_312 ∨ -b^{24, 14}_1 c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ -p_312 ∨ b^{24, 14}_0 c in DIMACS: 14249 14250 14251 -312 -14252 0 14249 14250 14251 -312 -14253 0 14249 14250 14251 -312 14254 0 c 1+1 --> 2 c (-b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ b^{24, 13}_0 ∧ p_312) -> (-b^{24, 14}_2 ∧ b^{24, 14}_1 ∧ -b^{24, 14}_0) c in CNF: c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ -p_312 ∨ -b^{24, 14}_2 c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ -p_312 ∨ b^{24, 14}_1 c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ -p_312 ∨ -b^{24, 14}_0 c in DIMACS: 14249 14250 -14251 -312 -14252 0 14249 14250 -14251 -312 14253 0 14249 14250 -14251 -312 -14254 0 c 2+1 --> break c (-b^{24, 13}_2 ∧ b^{24, 13}_1 ∧ -b^{24, 13}_0 ∧ p_312) -> break c in CNF: c b^{24, 13}_2 ∨ -b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ -p_312 ∨ break c in DIMACS: 14249 -14250 14251 -312 1162 0 c 2-1 --> 1 c (-b^{24, 13}_2 ∧ b^{24, 13}_1 ∧ -b^{24, 13}_0 ∧ -p_312) -> (-b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ b^{24, 14}_0) c in CNF: c b^{24, 13}_2 ∨ -b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ p_312 ∨ -b^{24, 14}_2 c b^{24, 13}_2 ∨ -b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ p_312 ∨ -b^{24, 14}_1 c b^{24, 13}_2 ∨ -b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ p_312 ∨ b^{24, 14}_0 c in DIMACS: 14249 -14250 14251 312 -14252 0 14249 -14250 14251 312 -14253 0 14249 -14250 14251 312 14254 0 c 1-1 --> 0 c (-b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ b^{24, 13}_0 ∧ -p_312) -> (-b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ -b^{24, 14}_0) c in CNF: c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ p_312 ∨ -b^{24, 14}_2 c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ p_312 ∨ -b^{24, 14}_1 c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ p_312 ∨ -b^{24, 14}_0 c in DIMACS: 14249 14250 -14251 312 -14252 0 14249 14250 -14251 312 -14253 0 14249 14250 -14251 312 -14254 0 c 0-1 --> -1 c (-b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ -b^{24, 13}_0 ∧ -p_312) -> ( b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ b^{24, 14}_0) c in CNF: c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ p_312 ∨ b^{24, 14}_2 c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ p_312 ∨ -b^{24, 14}_1 c b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ p_312 ∨ b^{24, 14}_0 c in DIMACS: 14249 14250 14251 312 14252 0 14249 14250 14251 312 -14253 0 14249 14250 14251 312 14254 0 c -1-1 --> -2 c ( b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ b^{24, 13}_0 ∧ -p_312) -> ( b^{24, 14}_2 ∧ b^{24, 14}_1 ∧ -b^{24, 14}_0) c in CNF: c -b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ p_312 ∨ b^{24, 14}_2 c -b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ p_312 ∨ b^{24, 14}_1 c -b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ p_312 ∨ -b^{24, 14}_0 c in DIMACS: -14249 14250 -14251 312 14252 0 -14249 14250 -14251 312 14253 0 -14249 14250 -14251 312 -14254 0 c -2-1 --> break c ( b^{24, 13}_2 ∧ b^{24, 13}_1 ∧ -b^{24, 13}_0 ∧ -p_312) -> break c in CNF: c -b^{24, 13}_2 ∨ -b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ p_312 ∨ break c in DIMACS: -14249 -14250 14251 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 13}_2 ∧ -b^{24, 13}_1 ∧ -b^{24, 13}_0 ∧ true) c in CNF: c -b^{24, 13}_2 ∨ b^{24, 13}_1 ∨ b^{24, 13}_0 ∨ false c in DIMACS: -14249 14250 14251 0 c 3 does not represent an automaton state. c -(-b^{24, 13}_2 ∧ b^{24, 13}_1 ∧ b^{24, 13}_0 ∧ true) c in CNF: c b^{24, 13}_2 ∨ -b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ false c in DIMACS: 14249 -14250 -14251 0 c -3 does not represent an automaton state. c -( b^{24, 13}_2 ∧ b^{24, 13}_1 ∧ b^{24, 13}_0 ∧ true) c in CNF: c -b^{24, 13}_2 ∨ -b^{24, 13}_1 ∨ -b^{24, 13}_0 ∨ false c in DIMACS: -14249 -14250 -14251 0 c i = 14 c -2+1 --> -1 c ( b^{24, 14}_2 ∧ b^{24, 14}_1 ∧ -b^{24, 14}_0 ∧ p_336) -> ( b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ b^{24, 15}_0) c in CNF: c -b^{24, 14}_2 ∨ -b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ -p_336 ∨ b^{24, 15}_2 c -b^{24, 14}_2 ∨ -b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ -p_336 ∨ -b^{24, 15}_1 c -b^{24, 14}_2 ∨ -b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ -p_336 ∨ b^{24, 15}_0 c in DIMACS: -14252 -14253 14254 -336 14255 0 -14252 -14253 14254 -336 -14256 0 -14252 -14253 14254 -336 14257 0 c -1+1 --> 0 c ( b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ b^{24, 14}_0 ∧ p_336) -> (-b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ -b^{24, 15}_0) c in CNF: c -b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ -p_336 ∨ -b^{24, 15}_2 c -b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ -p_336 ∨ -b^{24, 15}_1 c -b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ -p_336 ∨ -b^{24, 15}_0 c in DIMACS: -14252 14253 -14254 -336 -14255 0 -14252 14253 -14254 -336 -14256 0 -14252 14253 -14254 -336 -14257 0 c 0+1 --> 1 c (-b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ -b^{24, 14}_0 ∧ p_336) -> (-b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ b^{24, 15}_0) c in CNF: c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ -p_336 ∨ -b^{24, 15}_2 c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ -p_336 ∨ -b^{24, 15}_1 c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ -p_336 ∨ b^{24, 15}_0 c in DIMACS: 14252 14253 14254 -336 -14255 0 14252 14253 14254 -336 -14256 0 14252 14253 14254 -336 14257 0 c 1+1 --> 2 c (-b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ b^{24, 14}_0 ∧ p_336) -> (-b^{24, 15}_2 ∧ b^{24, 15}_1 ∧ -b^{24, 15}_0) c in CNF: c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ -p_336 ∨ -b^{24, 15}_2 c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ -p_336 ∨ b^{24, 15}_1 c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ -p_336 ∨ -b^{24, 15}_0 c in DIMACS: 14252 14253 -14254 -336 -14255 0 14252 14253 -14254 -336 14256 0 14252 14253 -14254 -336 -14257 0 c 2+1 --> break c (-b^{24, 14}_2 ∧ b^{24, 14}_1 ∧ -b^{24, 14}_0 ∧ p_336) -> break c in CNF: c b^{24, 14}_2 ∨ -b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ -p_336 ∨ break c in DIMACS: 14252 -14253 14254 -336 1162 0 c 2-1 --> 1 c (-b^{24, 14}_2 ∧ b^{24, 14}_1 ∧ -b^{24, 14}_0 ∧ -p_336) -> (-b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ b^{24, 15}_0) c in CNF: c b^{24, 14}_2 ∨ -b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ p_336 ∨ -b^{24, 15}_2 c b^{24, 14}_2 ∨ -b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ p_336 ∨ -b^{24, 15}_1 c b^{24, 14}_2 ∨ -b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ p_336 ∨ b^{24, 15}_0 c in DIMACS: 14252 -14253 14254 336 -14255 0 14252 -14253 14254 336 -14256 0 14252 -14253 14254 336 14257 0 c 1-1 --> 0 c (-b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ b^{24, 14}_0 ∧ -p_336) -> (-b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ -b^{24, 15}_0) c in CNF: c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ p_336 ∨ -b^{24, 15}_2 c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ p_336 ∨ -b^{24, 15}_1 c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ p_336 ∨ -b^{24, 15}_0 c in DIMACS: 14252 14253 -14254 336 -14255 0 14252 14253 -14254 336 -14256 0 14252 14253 -14254 336 -14257 0 c 0-1 --> -1 c (-b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ -b^{24, 14}_0 ∧ -p_336) -> ( b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ b^{24, 15}_0) c in CNF: c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ p_336 ∨ b^{24, 15}_2 c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ p_336 ∨ -b^{24, 15}_1 c b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ p_336 ∨ b^{24, 15}_0 c in DIMACS: 14252 14253 14254 336 14255 0 14252 14253 14254 336 -14256 0 14252 14253 14254 336 14257 0 c -1-1 --> -2 c ( b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ b^{24, 14}_0 ∧ -p_336) -> ( b^{24, 15}_2 ∧ b^{24, 15}_1 ∧ -b^{24, 15}_0) c in CNF: c -b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ p_336 ∨ b^{24, 15}_2 c -b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ p_336 ∨ b^{24, 15}_1 c -b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ p_336 ∨ -b^{24, 15}_0 c in DIMACS: -14252 14253 -14254 336 14255 0 -14252 14253 -14254 336 14256 0 -14252 14253 -14254 336 -14257 0 c -2-1 --> break c ( b^{24, 14}_2 ∧ b^{24, 14}_1 ∧ -b^{24, 14}_0 ∧ -p_336) -> break c in CNF: c -b^{24, 14}_2 ∨ -b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ p_336 ∨ break c in DIMACS: -14252 -14253 14254 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 14}_2 ∧ -b^{24, 14}_1 ∧ -b^{24, 14}_0 ∧ true) c in CNF: c -b^{24, 14}_2 ∨ b^{24, 14}_1 ∨ b^{24, 14}_0 ∨ false c in DIMACS: -14252 14253 14254 0 c 3 does not represent an automaton state. c -(-b^{24, 14}_2 ∧ b^{24, 14}_1 ∧ b^{24, 14}_0 ∧ true) c in CNF: c b^{24, 14}_2 ∨ -b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ false c in DIMACS: 14252 -14253 -14254 0 c -3 does not represent an automaton state. c -( b^{24, 14}_2 ∧ b^{24, 14}_1 ∧ b^{24, 14}_0 ∧ true) c in CNF: c -b^{24, 14}_2 ∨ -b^{24, 14}_1 ∨ -b^{24, 14}_0 ∨ false c in DIMACS: -14252 -14253 -14254 0 c i = 15 c -2+1 --> -1 c ( b^{24, 15}_2 ∧ b^{24, 15}_1 ∧ -b^{24, 15}_0 ∧ p_360) -> ( b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ b^{24, 16}_0) c in CNF: c -b^{24, 15}_2 ∨ -b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ -p_360 ∨ b^{24, 16}_2 c -b^{24, 15}_2 ∨ -b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ -p_360 ∨ -b^{24, 16}_1 c -b^{24, 15}_2 ∨ -b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ -p_360 ∨ b^{24, 16}_0 c in DIMACS: -14255 -14256 14257 -360 14258 0 -14255 -14256 14257 -360 -14259 0 -14255 -14256 14257 -360 14260 0 c -1+1 --> 0 c ( b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ b^{24, 15}_0 ∧ p_360) -> (-b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ -b^{24, 16}_0) c in CNF: c -b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ -p_360 ∨ -b^{24, 16}_2 c -b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ -p_360 ∨ -b^{24, 16}_1 c -b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ -p_360 ∨ -b^{24, 16}_0 c in DIMACS: -14255 14256 -14257 -360 -14258 0 -14255 14256 -14257 -360 -14259 0 -14255 14256 -14257 -360 -14260 0 c 0+1 --> 1 c (-b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ -b^{24, 15}_0 ∧ p_360) -> (-b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ b^{24, 16}_0) c in CNF: c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ -p_360 ∨ -b^{24, 16}_2 c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ -p_360 ∨ -b^{24, 16}_1 c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ -p_360 ∨ b^{24, 16}_0 c in DIMACS: 14255 14256 14257 -360 -14258 0 14255 14256 14257 -360 -14259 0 14255 14256 14257 -360 14260 0 c 1+1 --> 2 c (-b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ b^{24, 15}_0 ∧ p_360) -> (-b^{24, 16}_2 ∧ b^{24, 16}_1 ∧ -b^{24, 16}_0) c in CNF: c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ -p_360 ∨ -b^{24, 16}_2 c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ -p_360 ∨ b^{24, 16}_1 c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ -p_360 ∨ -b^{24, 16}_0 c in DIMACS: 14255 14256 -14257 -360 -14258 0 14255 14256 -14257 -360 14259 0 14255 14256 -14257 -360 -14260 0 c 2+1 --> break c (-b^{24, 15}_2 ∧ b^{24, 15}_1 ∧ -b^{24, 15}_0 ∧ p_360) -> break c in CNF: c b^{24, 15}_2 ∨ -b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ -p_360 ∨ break c in DIMACS: 14255 -14256 14257 -360 1162 0 c 2-1 --> 1 c (-b^{24, 15}_2 ∧ b^{24, 15}_1 ∧ -b^{24, 15}_0 ∧ -p_360) -> (-b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ b^{24, 16}_0) c in CNF: c b^{24, 15}_2 ∨ -b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ p_360 ∨ -b^{24, 16}_2 c b^{24, 15}_2 ∨ -b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ p_360 ∨ -b^{24, 16}_1 c b^{24, 15}_2 ∨ -b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ p_360 ∨ b^{24, 16}_0 c in DIMACS: 14255 -14256 14257 360 -14258 0 14255 -14256 14257 360 -14259 0 14255 -14256 14257 360 14260 0 c 1-1 --> 0 c (-b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ b^{24, 15}_0 ∧ -p_360) -> (-b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ -b^{24, 16}_0) c in CNF: c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ p_360 ∨ -b^{24, 16}_2 c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ p_360 ∨ -b^{24, 16}_1 c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ p_360 ∨ -b^{24, 16}_0 c in DIMACS: 14255 14256 -14257 360 -14258 0 14255 14256 -14257 360 -14259 0 14255 14256 -14257 360 -14260 0 c 0-1 --> -1 c (-b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ -b^{24, 15}_0 ∧ -p_360) -> ( b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ b^{24, 16}_0) c in CNF: c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ p_360 ∨ b^{24, 16}_2 c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ p_360 ∨ -b^{24, 16}_1 c b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ p_360 ∨ b^{24, 16}_0 c in DIMACS: 14255 14256 14257 360 14258 0 14255 14256 14257 360 -14259 0 14255 14256 14257 360 14260 0 c -1-1 --> -2 c ( b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ b^{24, 15}_0 ∧ -p_360) -> ( b^{24, 16}_2 ∧ b^{24, 16}_1 ∧ -b^{24, 16}_0) c in CNF: c -b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ p_360 ∨ b^{24, 16}_2 c -b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ p_360 ∨ b^{24, 16}_1 c -b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ p_360 ∨ -b^{24, 16}_0 c in DIMACS: -14255 14256 -14257 360 14258 0 -14255 14256 -14257 360 14259 0 -14255 14256 -14257 360 -14260 0 c -2-1 --> break c ( b^{24, 15}_2 ∧ b^{24, 15}_1 ∧ -b^{24, 15}_0 ∧ -p_360) -> break c in CNF: c -b^{24, 15}_2 ∨ -b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ p_360 ∨ break c in DIMACS: -14255 -14256 14257 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 15}_2 ∧ -b^{24, 15}_1 ∧ -b^{24, 15}_0 ∧ true) c in CNF: c -b^{24, 15}_2 ∨ b^{24, 15}_1 ∨ b^{24, 15}_0 ∨ false c in DIMACS: -14255 14256 14257 0 c 3 does not represent an automaton state. c -(-b^{24, 15}_2 ∧ b^{24, 15}_1 ∧ b^{24, 15}_0 ∧ true) c in CNF: c b^{24, 15}_2 ∨ -b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ false c in DIMACS: 14255 -14256 -14257 0 c -3 does not represent an automaton state. c -( b^{24, 15}_2 ∧ b^{24, 15}_1 ∧ b^{24, 15}_0 ∧ true) c in CNF: c -b^{24, 15}_2 ∨ -b^{24, 15}_1 ∨ -b^{24, 15}_0 ∨ false c in DIMACS: -14255 -14256 -14257 0 c i = 16 c -2+1 --> -1 c ( b^{24, 16}_2 ∧ b^{24, 16}_1 ∧ -b^{24, 16}_0 ∧ p_384) -> ( b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ b^{24, 17}_0) c in CNF: c -b^{24, 16}_2 ∨ -b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ -p_384 ∨ b^{24, 17}_2 c -b^{24, 16}_2 ∨ -b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ -p_384 ∨ -b^{24, 17}_1 c -b^{24, 16}_2 ∨ -b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ -p_384 ∨ b^{24, 17}_0 c in DIMACS: -14258 -14259 14260 -384 14261 0 -14258 -14259 14260 -384 -14262 0 -14258 -14259 14260 -384 14263 0 c -1+1 --> 0 c ( b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ b^{24, 16}_0 ∧ p_384) -> (-b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ -b^{24, 17}_0) c in CNF: c -b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ -p_384 ∨ -b^{24, 17}_2 c -b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ -p_384 ∨ -b^{24, 17}_1 c -b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ -p_384 ∨ -b^{24, 17}_0 c in DIMACS: -14258 14259 -14260 -384 -14261 0 -14258 14259 -14260 -384 -14262 0 -14258 14259 -14260 -384 -14263 0 c 0+1 --> 1 c (-b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ -b^{24, 16}_0 ∧ p_384) -> (-b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ b^{24, 17}_0) c in CNF: c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ -p_384 ∨ -b^{24, 17}_2 c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ -p_384 ∨ -b^{24, 17}_1 c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ -p_384 ∨ b^{24, 17}_0 c in DIMACS: 14258 14259 14260 -384 -14261 0 14258 14259 14260 -384 -14262 0 14258 14259 14260 -384 14263 0 c 1+1 --> 2 c (-b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ b^{24, 16}_0 ∧ p_384) -> (-b^{24, 17}_2 ∧ b^{24, 17}_1 ∧ -b^{24, 17}_0) c in CNF: c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ -p_384 ∨ -b^{24, 17}_2 c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ -p_384 ∨ b^{24, 17}_1 c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ -p_384 ∨ -b^{24, 17}_0 c in DIMACS: 14258 14259 -14260 -384 -14261 0 14258 14259 -14260 -384 14262 0 14258 14259 -14260 -384 -14263 0 c 2+1 --> break c (-b^{24, 16}_2 ∧ b^{24, 16}_1 ∧ -b^{24, 16}_0 ∧ p_384) -> break c in CNF: c b^{24, 16}_2 ∨ -b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ -p_384 ∨ break c in DIMACS: 14258 -14259 14260 -384 1162 0 c 2-1 --> 1 c (-b^{24, 16}_2 ∧ b^{24, 16}_1 ∧ -b^{24, 16}_0 ∧ -p_384) -> (-b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ b^{24, 17}_0) c in CNF: c b^{24, 16}_2 ∨ -b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ p_384 ∨ -b^{24, 17}_2 c b^{24, 16}_2 ∨ -b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ p_384 ∨ -b^{24, 17}_1 c b^{24, 16}_2 ∨ -b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ p_384 ∨ b^{24, 17}_0 c in DIMACS: 14258 -14259 14260 384 -14261 0 14258 -14259 14260 384 -14262 0 14258 -14259 14260 384 14263 0 c 1-1 --> 0 c (-b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ b^{24, 16}_0 ∧ -p_384) -> (-b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ -b^{24, 17}_0) c in CNF: c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ p_384 ∨ -b^{24, 17}_2 c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ p_384 ∨ -b^{24, 17}_1 c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ p_384 ∨ -b^{24, 17}_0 c in DIMACS: 14258 14259 -14260 384 -14261 0 14258 14259 -14260 384 -14262 0 14258 14259 -14260 384 -14263 0 c 0-1 --> -1 c (-b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ -b^{24, 16}_0 ∧ -p_384) -> ( b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ b^{24, 17}_0) c in CNF: c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ p_384 ∨ b^{24, 17}_2 c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ p_384 ∨ -b^{24, 17}_1 c b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ p_384 ∨ b^{24, 17}_0 c in DIMACS: 14258 14259 14260 384 14261 0 14258 14259 14260 384 -14262 0 14258 14259 14260 384 14263 0 c -1-1 --> -2 c ( b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ b^{24, 16}_0 ∧ -p_384) -> ( b^{24, 17}_2 ∧ b^{24, 17}_1 ∧ -b^{24, 17}_0) c in CNF: c -b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ p_384 ∨ b^{24, 17}_2 c -b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ p_384 ∨ b^{24, 17}_1 c -b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ p_384 ∨ -b^{24, 17}_0 c in DIMACS: -14258 14259 -14260 384 14261 0 -14258 14259 -14260 384 14262 0 -14258 14259 -14260 384 -14263 0 c -2-1 --> break c ( b^{24, 16}_2 ∧ b^{24, 16}_1 ∧ -b^{24, 16}_0 ∧ -p_384) -> break c in CNF: c -b^{24, 16}_2 ∨ -b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ p_384 ∨ break c in DIMACS: -14258 -14259 14260 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 16}_2 ∧ -b^{24, 16}_1 ∧ -b^{24, 16}_0 ∧ true) c in CNF: c -b^{24, 16}_2 ∨ b^{24, 16}_1 ∨ b^{24, 16}_0 ∨ false c in DIMACS: -14258 14259 14260 0 c 3 does not represent an automaton state. c -(-b^{24, 16}_2 ∧ b^{24, 16}_1 ∧ b^{24, 16}_0 ∧ true) c in CNF: c b^{24, 16}_2 ∨ -b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ false c in DIMACS: 14258 -14259 -14260 0 c -3 does not represent an automaton state. c -( b^{24, 16}_2 ∧ b^{24, 16}_1 ∧ b^{24, 16}_0 ∧ true) c in CNF: c -b^{24, 16}_2 ∨ -b^{24, 16}_1 ∨ -b^{24, 16}_0 ∨ false c in DIMACS: -14258 -14259 -14260 0 c i = 17 c -2+1 --> -1 c ( b^{24, 17}_2 ∧ b^{24, 17}_1 ∧ -b^{24, 17}_0 ∧ p_408) -> ( b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ b^{24, 18}_0) c in CNF: c -b^{24, 17}_2 ∨ -b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ -p_408 ∨ b^{24, 18}_2 c -b^{24, 17}_2 ∨ -b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ -p_408 ∨ -b^{24, 18}_1 c -b^{24, 17}_2 ∨ -b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ -p_408 ∨ b^{24, 18}_0 c in DIMACS: -14261 -14262 14263 -408 14264 0 -14261 -14262 14263 -408 -14265 0 -14261 -14262 14263 -408 14266 0 c -1+1 --> 0 c ( b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ b^{24, 17}_0 ∧ p_408) -> (-b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ -b^{24, 18}_0) c in CNF: c -b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ -p_408 ∨ -b^{24, 18}_2 c -b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ -p_408 ∨ -b^{24, 18}_1 c -b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ -p_408 ∨ -b^{24, 18}_0 c in DIMACS: -14261 14262 -14263 -408 -14264 0 -14261 14262 -14263 -408 -14265 0 -14261 14262 -14263 -408 -14266 0 c 0+1 --> 1 c (-b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ -b^{24, 17}_0 ∧ p_408) -> (-b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ b^{24, 18}_0) c in CNF: c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ -p_408 ∨ -b^{24, 18}_2 c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ -p_408 ∨ -b^{24, 18}_1 c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ -p_408 ∨ b^{24, 18}_0 c in DIMACS: 14261 14262 14263 -408 -14264 0 14261 14262 14263 -408 -14265 0 14261 14262 14263 -408 14266 0 c 1+1 --> 2 c (-b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ b^{24, 17}_0 ∧ p_408) -> (-b^{24, 18}_2 ∧ b^{24, 18}_1 ∧ -b^{24, 18}_0) c in CNF: c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ -p_408 ∨ -b^{24, 18}_2 c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ -p_408 ∨ b^{24, 18}_1 c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ -p_408 ∨ -b^{24, 18}_0 c in DIMACS: 14261 14262 -14263 -408 -14264 0 14261 14262 -14263 -408 14265 0 14261 14262 -14263 -408 -14266 0 c 2+1 --> break c (-b^{24, 17}_2 ∧ b^{24, 17}_1 ∧ -b^{24, 17}_0 ∧ p_408) -> break c in CNF: c b^{24, 17}_2 ∨ -b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ -p_408 ∨ break c in DIMACS: 14261 -14262 14263 -408 1162 0 c 2-1 --> 1 c (-b^{24, 17}_2 ∧ b^{24, 17}_1 ∧ -b^{24, 17}_0 ∧ -p_408) -> (-b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ b^{24, 18}_0) c in CNF: c b^{24, 17}_2 ∨ -b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ p_408 ∨ -b^{24, 18}_2 c b^{24, 17}_2 ∨ -b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ p_408 ∨ -b^{24, 18}_1 c b^{24, 17}_2 ∨ -b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ p_408 ∨ b^{24, 18}_0 c in DIMACS: 14261 -14262 14263 408 -14264 0 14261 -14262 14263 408 -14265 0 14261 -14262 14263 408 14266 0 c 1-1 --> 0 c (-b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ b^{24, 17}_0 ∧ -p_408) -> (-b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ -b^{24, 18}_0) c in CNF: c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ p_408 ∨ -b^{24, 18}_2 c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ p_408 ∨ -b^{24, 18}_1 c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ p_408 ∨ -b^{24, 18}_0 c in DIMACS: 14261 14262 -14263 408 -14264 0 14261 14262 -14263 408 -14265 0 14261 14262 -14263 408 -14266 0 c 0-1 --> -1 c (-b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ -b^{24, 17}_0 ∧ -p_408) -> ( b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ b^{24, 18}_0) c in CNF: c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ p_408 ∨ b^{24, 18}_2 c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ p_408 ∨ -b^{24, 18}_1 c b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ p_408 ∨ b^{24, 18}_0 c in DIMACS: 14261 14262 14263 408 14264 0 14261 14262 14263 408 -14265 0 14261 14262 14263 408 14266 0 c -1-1 --> -2 c ( b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ b^{24, 17}_0 ∧ -p_408) -> ( b^{24, 18}_2 ∧ b^{24, 18}_1 ∧ -b^{24, 18}_0) c in CNF: c -b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ p_408 ∨ b^{24, 18}_2 c -b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ p_408 ∨ b^{24, 18}_1 c -b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ p_408 ∨ -b^{24, 18}_0 c in DIMACS: -14261 14262 -14263 408 14264 0 -14261 14262 -14263 408 14265 0 -14261 14262 -14263 408 -14266 0 c -2-1 --> break c ( b^{24, 17}_2 ∧ b^{24, 17}_1 ∧ -b^{24, 17}_0 ∧ -p_408) -> break c in CNF: c -b^{24, 17}_2 ∨ -b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ p_408 ∨ break c in DIMACS: -14261 -14262 14263 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 17}_2 ∧ -b^{24, 17}_1 ∧ -b^{24, 17}_0 ∧ true) c in CNF: c -b^{24, 17}_2 ∨ b^{24, 17}_1 ∨ b^{24, 17}_0 ∨ false c in DIMACS: -14261 14262 14263 0 c 3 does not represent an automaton state. c -(-b^{24, 17}_2 ∧ b^{24, 17}_1 ∧ b^{24, 17}_0 ∧ true) c in CNF: c b^{24, 17}_2 ∨ -b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ false c in DIMACS: 14261 -14262 -14263 0 c -3 does not represent an automaton state. c -( b^{24, 17}_2 ∧ b^{24, 17}_1 ∧ b^{24, 17}_0 ∧ true) c in CNF: c -b^{24, 17}_2 ∨ -b^{24, 17}_1 ∨ -b^{24, 17}_0 ∨ false c in DIMACS: -14261 -14262 -14263 0 c i = 18 c -2+1 --> -1 c ( b^{24, 18}_2 ∧ b^{24, 18}_1 ∧ -b^{24, 18}_0 ∧ p_432) -> ( b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ b^{24, 19}_0) c in CNF: c -b^{24, 18}_2 ∨ -b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ -p_432 ∨ b^{24, 19}_2 c -b^{24, 18}_2 ∨ -b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ -p_432 ∨ -b^{24, 19}_1 c -b^{24, 18}_2 ∨ -b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ -p_432 ∨ b^{24, 19}_0 c in DIMACS: -14264 -14265 14266 -432 14267 0 -14264 -14265 14266 -432 -14268 0 -14264 -14265 14266 -432 14269 0 c -1+1 --> 0 c ( b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ b^{24, 18}_0 ∧ p_432) -> (-b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ -b^{24, 19}_0) c in CNF: c -b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ -p_432 ∨ -b^{24, 19}_2 c -b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ -p_432 ∨ -b^{24, 19}_1 c -b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ -p_432 ∨ -b^{24, 19}_0 c in DIMACS: -14264 14265 -14266 -432 -14267 0 -14264 14265 -14266 -432 -14268 0 -14264 14265 -14266 -432 -14269 0 c 0+1 --> 1 c (-b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ -b^{24, 18}_0 ∧ p_432) -> (-b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ b^{24, 19}_0) c in CNF: c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ -p_432 ∨ -b^{24, 19}_2 c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ -p_432 ∨ -b^{24, 19}_1 c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ -p_432 ∨ b^{24, 19}_0 c in DIMACS: 14264 14265 14266 -432 -14267 0 14264 14265 14266 -432 -14268 0 14264 14265 14266 -432 14269 0 c 1+1 --> 2 c (-b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ b^{24, 18}_0 ∧ p_432) -> (-b^{24, 19}_2 ∧ b^{24, 19}_1 ∧ -b^{24, 19}_0) c in CNF: c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ -p_432 ∨ -b^{24, 19}_2 c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ -p_432 ∨ b^{24, 19}_1 c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ -p_432 ∨ -b^{24, 19}_0 c in DIMACS: 14264 14265 -14266 -432 -14267 0 14264 14265 -14266 -432 14268 0 14264 14265 -14266 -432 -14269 0 c 2+1 --> break c (-b^{24, 18}_2 ∧ b^{24, 18}_1 ∧ -b^{24, 18}_0 ∧ p_432) -> break c in CNF: c b^{24, 18}_2 ∨ -b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ -p_432 ∨ break c in DIMACS: 14264 -14265 14266 -432 1162 0 c 2-1 --> 1 c (-b^{24, 18}_2 ∧ b^{24, 18}_1 ∧ -b^{24, 18}_0 ∧ -p_432) -> (-b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ b^{24, 19}_0) c in CNF: c b^{24, 18}_2 ∨ -b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ p_432 ∨ -b^{24, 19}_2 c b^{24, 18}_2 ∨ -b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ p_432 ∨ -b^{24, 19}_1 c b^{24, 18}_2 ∨ -b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ p_432 ∨ b^{24, 19}_0 c in DIMACS: 14264 -14265 14266 432 -14267 0 14264 -14265 14266 432 -14268 0 14264 -14265 14266 432 14269 0 c 1-1 --> 0 c (-b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ b^{24, 18}_0 ∧ -p_432) -> (-b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ -b^{24, 19}_0) c in CNF: c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ p_432 ∨ -b^{24, 19}_2 c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ p_432 ∨ -b^{24, 19}_1 c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ p_432 ∨ -b^{24, 19}_0 c in DIMACS: 14264 14265 -14266 432 -14267 0 14264 14265 -14266 432 -14268 0 14264 14265 -14266 432 -14269 0 c 0-1 --> -1 c (-b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ -b^{24, 18}_0 ∧ -p_432) -> ( b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ b^{24, 19}_0) c in CNF: c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ p_432 ∨ b^{24, 19}_2 c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ p_432 ∨ -b^{24, 19}_1 c b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ p_432 ∨ b^{24, 19}_0 c in DIMACS: 14264 14265 14266 432 14267 0 14264 14265 14266 432 -14268 0 14264 14265 14266 432 14269 0 c -1-1 --> -2 c ( b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ b^{24, 18}_0 ∧ -p_432) -> ( b^{24, 19}_2 ∧ b^{24, 19}_1 ∧ -b^{24, 19}_0) c in CNF: c -b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ p_432 ∨ b^{24, 19}_2 c -b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ p_432 ∨ b^{24, 19}_1 c -b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ p_432 ∨ -b^{24, 19}_0 c in DIMACS: -14264 14265 -14266 432 14267 0 -14264 14265 -14266 432 14268 0 -14264 14265 -14266 432 -14269 0 c -2-1 --> break c ( b^{24, 18}_2 ∧ b^{24, 18}_1 ∧ -b^{24, 18}_0 ∧ -p_432) -> break c in CNF: c -b^{24, 18}_2 ∨ -b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ p_432 ∨ break c in DIMACS: -14264 -14265 14266 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 18}_2 ∧ -b^{24, 18}_1 ∧ -b^{24, 18}_0 ∧ true) c in CNF: c -b^{24, 18}_2 ∨ b^{24, 18}_1 ∨ b^{24, 18}_0 ∨ false c in DIMACS: -14264 14265 14266 0 c 3 does not represent an automaton state. c -(-b^{24, 18}_2 ∧ b^{24, 18}_1 ∧ b^{24, 18}_0 ∧ true) c in CNF: c b^{24, 18}_2 ∨ -b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ false c in DIMACS: 14264 -14265 -14266 0 c -3 does not represent an automaton state. c -( b^{24, 18}_2 ∧ b^{24, 18}_1 ∧ b^{24, 18}_0 ∧ true) c in CNF: c -b^{24, 18}_2 ∨ -b^{24, 18}_1 ∨ -b^{24, 18}_0 ∨ false c in DIMACS: -14264 -14265 -14266 0 c i = 19 c -2+1 --> -1 c ( b^{24, 19}_2 ∧ b^{24, 19}_1 ∧ -b^{24, 19}_0 ∧ p_456) -> ( b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ b^{24, 20}_0) c in CNF: c -b^{24, 19}_2 ∨ -b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ -p_456 ∨ b^{24, 20}_2 c -b^{24, 19}_2 ∨ -b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ -p_456 ∨ -b^{24, 20}_1 c -b^{24, 19}_2 ∨ -b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ -p_456 ∨ b^{24, 20}_0 c in DIMACS: -14267 -14268 14269 -456 14270 0 -14267 -14268 14269 -456 -14271 0 -14267 -14268 14269 -456 14272 0 c -1+1 --> 0 c ( b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ b^{24, 19}_0 ∧ p_456) -> (-b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ -b^{24, 20}_0) c in CNF: c -b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ -p_456 ∨ -b^{24, 20}_2 c -b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ -p_456 ∨ -b^{24, 20}_1 c -b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ -p_456 ∨ -b^{24, 20}_0 c in DIMACS: -14267 14268 -14269 -456 -14270 0 -14267 14268 -14269 -456 -14271 0 -14267 14268 -14269 -456 -14272 0 c 0+1 --> 1 c (-b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ -b^{24, 19}_0 ∧ p_456) -> (-b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ b^{24, 20}_0) c in CNF: c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ -p_456 ∨ -b^{24, 20}_2 c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ -p_456 ∨ -b^{24, 20}_1 c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ -p_456 ∨ b^{24, 20}_0 c in DIMACS: 14267 14268 14269 -456 -14270 0 14267 14268 14269 -456 -14271 0 14267 14268 14269 -456 14272 0 c 1+1 --> 2 c (-b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ b^{24, 19}_0 ∧ p_456) -> (-b^{24, 20}_2 ∧ b^{24, 20}_1 ∧ -b^{24, 20}_0) c in CNF: c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ -p_456 ∨ -b^{24, 20}_2 c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ -p_456 ∨ b^{24, 20}_1 c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ -p_456 ∨ -b^{24, 20}_0 c in DIMACS: 14267 14268 -14269 -456 -14270 0 14267 14268 -14269 -456 14271 0 14267 14268 -14269 -456 -14272 0 c 2+1 --> break c (-b^{24, 19}_2 ∧ b^{24, 19}_1 ∧ -b^{24, 19}_0 ∧ p_456) -> break c in CNF: c b^{24, 19}_2 ∨ -b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ -p_456 ∨ break c in DIMACS: 14267 -14268 14269 -456 1162 0 c 2-1 --> 1 c (-b^{24, 19}_2 ∧ b^{24, 19}_1 ∧ -b^{24, 19}_0 ∧ -p_456) -> (-b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ b^{24, 20}_0) c in CNF: c b^{24, 19}_2 ∨ -b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ p_456 ∨ -b^{24, 20}_2 c b^{24, 19}_2 ∨ -b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ p_456 ∨ -b^{24, 20}_1 c b^{24, 19}_2 ∨ -b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ p_456 ∨ b^{24, 20}_0 c in DIMACS: 14267 -14268 14269 456 -14270 0 14267 -14268 14269 456 -14271 0 14267 -14268 14269 456 14272 0 c 1-1 --> 0 c (-b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ b^{24, 19}_0 ∧ -p_456) -> (-b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ -b^{24, 20}_0) c in CNF: c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ p_456 ∨ -b^{24, 20}_2 c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ p_456 ∨ -b^{24, 20}_1 c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ p_456 ∨ -b^{24, 20}_0 c in DIMACS: 14267 14268 -14269 456 -14270 0 14267 14268 -14269 456 -14271 0 14267 14268 -14269 456 -14272 0 c 0-1 --> -1 c (-b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ -b^{24, 19}_0 ∧ -p_456) -> ( b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ b^{24, 20}_0) c in CNF: c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ p_456 ∨ b^{24, 20}_2 c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ p_456 ∨ -b^{24, 20}_1 c b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ p_456 ∨ b^{24, 20}_0 c in DIMACS: 14267 14268 14269 456 14270 0 14267 14268 14269 456 -14271 0 14267 14268 14269 456 14272 0 c -1-1 --> -2 c ( b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ b^{24, 19}_0 ∧ -p_456) -> ( b^{24, 20}_2 ∧ b^{24, 20}_1 ∧ -b^{24, 20}_0) c in CNF: c -b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ p_456 ∨ b^{24, 20}_2 c -b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ p_456 ∨ b^{24, 20}_1 c -b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ p_456 ∨ -b^{24, 20}_0 c in DIMACS: -14267 14268 -14269 456 14270 0 -14267 14268 -14269 456 14271 0 -14267 14268 -14269 456 -14272 0 c -2-1 --> break c ( b^{24, 19}_2 ∧ b^{24, 19}_1 ∧ -b^{24, 19}_0 ∧ -p_456) -> break c in CNF: c -b^{24, 19}_2 ∨ -b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ p_456 ∨ break c in DIMACS: -14267 -14268 14269 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 19}_2 ∧ -b^{24, 19}_1 ∧ -b^{24, 19}_0 ∧ true) c in CNF: c -b^{24, 19}_2 ∨ b^{24, 19}_1 ∨ b^{24, 19}_0 ∨ false c in DIMACS: -14267 14268 14269 0 c 3 does not represent an automaton state. c -(-b^{24, 19}_2 ∧ b^{24, 19}_1 ∧ b^{24, 19}_0 ∧ true) c in CNF: c b^{24, 19}_2 ∨ -b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ false c in DIMACS: 14267 -14268 -14269 0 c -3 does not represent an automaton state. c -( b^{24, 19}_2 ∧ b^{24, 19}_1 ∧ b^{24, 19}_0 ∧ true) c in CNF: c -b^{24, 19}_2 ∨ -b^{24, 19}_1 ∨ -b^{24, 19}_0 ∨ false c in DIMACS: -14267 -14268 -14269 0 c i = 20 c -2+1 --> -1 c ( b^{24, 20}_2 ∧ b^{24, 20}_1 ∧ -b^{24, 20}_0 ∧ p_480) -> ( b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ b^{24, 21}_0) c in CNF: c -b^{24, 20}_2 ∨ -b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ -p_480 ∨ b^{24, 21}_2 c -b^{24, 20}_2 ∨ -b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ -p_480 ∨ -b^{24, 21}_1 c -b^{24, 20}_2 ∨ -b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ -p_480 ∨ b^{24, 21}_0 c in DIMACS: -14270 -14271 14272 -480 14273 0 -14270 -14271 14272 -480 -14274 0 -14270 -14271 14272 -480 14275 0 c -1+1 --> 0 c ( b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ b^{24, 20}_0 ∧ p_480) -> (-b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ -b^{24, 21}_0) c in CNF: c -b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ -p_480 ∨ -b^{24, 21}_2 c -b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ -p_480 ∨ -b^{24, 21}_1 c -b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ -p_480 ∨ -b^{24, 21}_0 c in DIMACS: -14270 14271 -14272 -480 -14273 0 -14270 14271 -14272 -480 -14274 0 -14270 14271 -14272 -480 -14275 0 c 0+1 --> 1 c (-b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ -b^{24, 20}_0 ∧ p_480) -> (-b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ b^{24, 21}_0) c in CNF: c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ -p_480 ∨ -b^{24, 21}_2 c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ -p_480 ∨ -b^{24, 21}_1 c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ -p_480 ∨ b^{24, 21}_0 c in DIMACS: 14270 14271 14272 -480 -14273 0 14270 14271 14272 -480 -14274 0 14270 14271 14272 -480 14275 0 c 1+1 --> 2 c (-b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ b^{24, 20}_0 ∧ p_480) -> (-b^{24, 21}_2 ∧ b^{24, 21}_1 ∧ -b^{24, 21}_0) c in CNF: c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ -p_480 ∨ -b^{24, 21}_2 c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ -p_480 ∨ b^{24, 21}_1 c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ -p_480 ∨ -b^{24, 21}_0 c in DIMACS: 14270 14271 -14272 -480 -14273 0 14270 14271 -14272 -480 14274 0 14270 14271 -14272 -480 -14275 0 c 2+1 --> break c (-b^{24, 20}_2 ∧ b^{24, 20}_1 ∧ -b^{24, 20}_0 ∧ p_480) -> break c in CNF: c b^{24, 20}_2 ∨ -b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ -p_480 ∨ break c in DIMACS: 14270 -14271 14272 -480 1162 0 c 2-1 --> 1 c (-b^{24, 20}_2 ∧ b^{24, 20}_1 ∧ -b^{24, 20}_0 ∧ -p_480) -> (-b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ b^{24, 21}_0) c in CNF: c b^{24, 20}_2 ∨ -b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ p_480 ∨ -b^{24, 21}_2 c b^{24, 20}_2 ∨ -b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ p_480 ∨ -b^{24, 21}_1 c b^{24, 20}_2 ∨ -b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ p_480 ∨ b^{24, 21}_0 c in DIMACS: 14270 -14271 14272 480 -14273 0 14270 -14271 14272 480 -14274 0 14270 -14271 14272 480 14275 0 c 1-1 --> 0 c (-b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ b^{24, 20}_0 ∧ -p_480) -> (-b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ -b^{24, 21}_0) c in CNF: c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ p_480 ∨ -b^{24, 21}_2 c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ p_480 ∨ -b^{24, 21}_1 c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ p_480 ∨ -b^{24, 21}_0 c in DIMACS: 14270 14271 -14272 480 -14273 0 14270 14271 -14272 480 -14274 0 14270 14271 -14272 480 -14275 0 c 0-1 --> -1 c (-b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ -b^{24, 20}_0 ∧ -p_480) -> ( b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ b^{24, 21}_0) c in CNF: c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ p_480 ∨ b^{24, 21}_2 c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ p_480 ∨ -b^{24, 21}_1 c b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ p_480 ∨ b^{24, 21}_0 c in DIMACS: 14270 14271 14272 480 14273 0 14270 14271 14272 480 -14274 0 14270 14271 14272 480 14275 0 c -1-1 --> -2 c ( b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ b^{24, 20}_0 ∧ -p_480) -> ( b^{24, 21}_2 ∧ b^{24, 21}_1 ∧ -b^{24, 21}_0) c in CNF: c -b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ p_480 ∨ b^{24, 21}_2 c -b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ p_480 ∨ b^{24, 21}_1 c -b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ p_480 ∨ -b^{24, 21}_0 c in DIMACS: -14270 14271 -14272 480 14273 0 -14270 14271 -14272 480 14274 0 -14270 14271 -14272 480 -14275 0 c -2-1 --> break c ( b^{24, 20}_2 ∧ b^{24, 20}_1 ∧ -b^{24, 20}_0 ∧ -p_480) -> break c in CNF: c -b^{24, 20}_2 ∨ -b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ p_480 ∨ break c in DIMACS: -14270 -14271 14272 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 20}_2 ∧ -b^{24, 20}_1 ∧ -b^{24, 20}_0 ∧ true) c in CNF: c -b^{24, 20}_2 ∨ b^{24, 20}_1 ∨ b^{24, 20}_0 ∨ false c in DIMACS: -14270 14271 14272 0 c 3 does not represent an automaton state. c -(-b^{24, 20}_2 ∧ b^{24, 20}_1 ∧ b^{24, 20}_0 ∧ true) c in CNF: c b^{24, 20}_2 ∨ -b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ false c in DIMACS: 14270 -14271 -14272 0 c -3 does not represent an automaton state. c -( b^{24, 20}_2 ∧ b^{24, 20}_1 ∧ b^{24, 20}_0 ∧ true) c in CNF: c -b^{24, 20}_2 ∨ -b^{24, 20}_1 ∨ -b^{24, 20}_0 ∨ false c in DIMACS: -14270 -14271 -14272 0 c i = 21 c -2+1 --> -1 c ( b^{24, 21}_2 ∧ b^{24, 21}_1 ∧ -b^{24, 21}_0 ∧ p_504) -> ( b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ b^{24, 22}_0) c in CNF: c -b^{24, 21}_2 ∨ -b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ -p_504 ∨ b^{24, 22}_2 c -b^{24, 21}_2 ∨ -b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ -p_504 ∨ -b^{24, 22}_1 c -b^{24, 21}_2 ∨ -b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ -p_504 ∨ b^{24, 22}_0 c in DIMACS: -14273 -14274 14275 -504 14276 0 -14273 -14274 14275 -504 -14277 0 -14273 -14274 14275 -504 14278 0 c -1+1 --> 0 c ( b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ b^{24, 21}_0 ∧ p_504) -> (-b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ -b^{24, 22}_0) c in CNF: c -b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ -p_504 ∨ -b^{24, 22}_2 c -b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ -p_504 ∨ -b^{24, 22}_1 c -b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ -p_504 ∨ -b^{24, 22}_0 c in DIMACS: -14273 14274 -14275 -504 -14276 0 -14273 14274 -14275 -504 -14277 0 -14273 14274 -14275 -504 -14278 0 c 0+1 --> 1 c (-b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ -b^{24, 21}_0 ∧ p_504) -> (-b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ b^{24, 22}_0) c in CNF: c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ -p_504 ∨ -b^{24, 22}_2 c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ -p_504 ∨ -b^{24, 22}_1 c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ -p_504 ∨ b^{24, 22}_0 c in DIMACS: 14273 14274 14275 -504 -14276 0 14273 14274 14275 -504 -14277 0 14273 14274 14275 -504 14278 0 c 1+1 --> 2 c (-b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ b^{24, 21}_0 ∧ p_504) -> (-b^{24, 22}_2 ∧ b^{24, 22}_1 ∧ -b^{24, 22}_0) c in CNF: c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ -p_504 ∨ -b^{24, 22}_2 c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ -p_504 ∨ b^{24, 22}_1 c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ -p_504 ∨ -b^{24, 22}_0 c in DIMACS: 14273 14274 -14275 -504 -14276 0 14273 14274 -14275 -504 14277 0 14273 14274 -14275 -504 -14278 0 c 2+1 --> break c (-b^{24, 21}_2 ∧ b^{24, 21}_1 ∧ -b^{24, 21}_0 ∧ p_504) -> break c in CNF: c b^{24, 21}_2 ∨ -b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ -p_504 ∨ break c in DIMACS: 14273 -14274 14275 -504 1162 0 c 2-1 --> 1 c (-b^{24, 21}_2 ∧ b^{24, 21}_1 ∧ -b^{24, 21}_0 ∧ -p_504) -> (-b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ b^{24, 22}_0) c in CNF: c b^{24, 21}_2 ∨ -b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ p_504 ∨ -b^{24, 22}_2 c b^{24, 21}_2 ∨ -b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ p_504 ∨ -b^{24, 22}_1 c b^{24, 21}_2 ∨ -b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ p_504 ∨ b^{24, 22}_0 c in DIMACS: 14273 -14274 14275 504 -14276 0 14273 -14274 14275 504 -14277 0 14273 -14274 14275 504 14278 0 c 1-1 --> 0 c (-b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ b^{24, 21}_0 ∧ -p_504) -> (-b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ -b^{24, 22}_0) c in CNF: c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ p_504 ∨ -b^{24, 22}_2 c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ p_504 ∨ -b^{24, 22}_1 c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ p_504 ∨ -b^{24, 22}_0 c in DIMACS: 14273 14274 -14275 504 -14276 0 14273 14274 -14275 504 -14277 0 14273 14274 -14275 504 -14278 0 c 0-1 --> -1 c (-b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ -b^{24, 21}_0 ∧ -p_504) -> ( b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ b^{24, 22}_0) c in CNF: c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ p_504 ∨ b^{24, 22}_2 c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ p_504 ∨ -b^{24, 22}_1 c b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ p_504 ∨ b^{24, 22}_0 c in DIMACS: 14273 14274 14275 504 14276 0 14273 14274 14275 504 -14277 0 14273 14274 14275 504 14278 0 c -1-1 --> -2 c ( b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ b^{24, 21}_0 ∧ -p_504) -> ( b^{24, 22}_2 ∧ b^{24, 22}_1 ∧ -b^{24, 22}_0) c in CNF: c -b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ p_504 ∨ b^{24, 22}_2 c -b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ p_504 ∨ b^{24, 22}_1 c -b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ p_504 ∨ -b^{24, 22}_0 c in DIMACS: -14273 14274 -14275 504 14276 0 -14273 14274 -14275 504 14277 0 -14273 14274 -14275 504 -14278 0 c -2-1 --> break c ( b^{24, 21}_2 ∧ b^{24, 21}_1 ∧ -b^{24, 21}_0 ∧ -p_504) -> break c in CNF: c -b^{24, 21}_2 ∨ -b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ p_504 ∨ break c in DIMACS: -14273 -14274 14275 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 21}_2 ∧ -b^{24, 21}_1 ∧ -b^{24, 21}_0 ∧ true) c in CNF: c -b^{24, 21}_2 ∨ b^{24, 21}_1 ∨ b^{24, 21}_0 ∨ false c in DIMACS: -14273 14274 14275 0 c 3 does not represent an automaton state. c -(-b^{24, 21}_2 ∧ b^{24, 21}_1 ∧ b^{24, 21}_0 ∧ true) c in CNF: c b^{24, 21}_2 ∨ -b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ false c in DIMACS: 14273 -14274 -14275 0 c -3 does not represent an automaton state. c -( b^{24, 21}_2 ∧ b^{24, 21}_1 ∧ b^{24, 21}_0 ∧ true) c in CNF: c -b^{24, 21}_2 ∨ -b^{24, 21}_1 ∨ -b^{24, 21}_0 ∨ false c in DIMACS: -14273 -14274 -14275 0 c i = 22 c -2+1 --> -1 c ( b^{24, 22}_2 ∧ b^{24, 22}_1 ∧ -b^{24, 22}_0 ∧ p_528) -> ( b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ b^{24, 23}_0) c in CNF: c -b^{24, 22}_2 ∨ -b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ -p_528 ∨ b^{24, 23}_2 c -b^{24, 22}_2 ∨ -b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ -p_528 ∨ -b^{24, 23}_1 c -b^{24, 22}_2 ∨ -b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ -p_528 ∨ b^{24, 23}_0 c in DIMACS: -14276 -14277 14278 -528 14279 0 -14276 -14277 14278 -528 -14280 0 -14276 -14277 14278 -528 14281 0 c -1+1 --> 0 c ( b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ b^{24, 22}_0 ∧ p_528) -> (-b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ -b^{24, 23}_0) c in CNF: c -b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ -p_528 ∨ -b^{24, 23}_2 c -b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ -p_528 ∨ -b^{24, 23}_1 c -b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ -p_528 ∨ -b^{24, 23}_0 c in DIMACS: -14276 14277 -14278 -528 -14279 0 -14276 14277 -14278 -528 -14280 0 -14276 14277 -14278 -528 -14281 0 c 0+1 --> 1 c (-b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ -b^{24, 22}_0 ∧ p_528) -> (-b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ b^{24, 23}_0) c in CNF: c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ -p_528 ∨ -b^{24, 23}_2 c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ -p_528 ∨ -b^{24, 23}_1 c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ -p_528 ∨ b^{24, 23}_0 c in DIMACS: 14276 14277 14278 -528 -14279 0 14276 14277 14278 -528 -14280 0 14276 14277 14278 -528 14281 0 c 1+1 --> 2 c (-b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ b^{24, 22}_0 ∧ p_528) -> (-b^{24, 23}_2 ∧ b^{24, 23}_1 ∧ -b^{24, 23}_0) c in CNF: c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ -p_528 ∨ -b^{24, 23}_2 c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ -p_528 ∨ b^{24, 23}_1 c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ -p_528 ∨ -b^{24, 23}_0 c in DIMACS: 14276 14277 -14278 -528 -14279 0 14276 14277 -14278 -528 14280 0 14276 14277 -14278 -528 -14281 0 c 2+1 --> break c (-b^{24, 22}_2 ∧ b^{24, 22}_1 ∧ -b^{24, 22}_0 ∧ p_528) -> break c in CNF: c b^{24, 22}_2 ∨ -b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ -p_528 ∨ break c in DIMACS: 14276 -14277 14278 -528 1162 0 c 2-1 --> 1 c (-b^{24, 22}_2 ∧ b^{24, 22}_1 ∧ -b^{24, 22}_0 ∧ -p_528) -> (-b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ b^{24, 23}_0) c in CNF: c b^{24, 22}_2 ∨ -b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ p_528 ∨ -b^{24, 23}_2 c b^{24, 22}_2 ∨ -b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ p_528 ∨ -b^{24, 23}_1 c b^{24, 22}_2 ∨ -b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ p_528 ∨ b^{24, 23}_0 c in DIMACS: 14276 -14277 14278 528 -14279 0 14276 -14277 14278 528 -14280 0 14276 -14277 14278 528 14281 0 c 1-1 --> 0 c (-b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ b^{24, 22}_0 ∧ -p_528) -> (-b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ -b^{24, 23}_0) c in CNF: c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ p_528 ∨ -b^{24, 23}_2 c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ p_528 ∨ -b^{24, 23}_1 c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ p_528 ∨ -b^{24, 23}_0 c in DIMACS: 14276 14277 -14278 528 -14279 0 14276 14277 -14278 528 -14280 0 14276 14277 -14278 528 -14281 0 c 0-1 --> -1 c (-b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ -b^{24, 22}_0 ∧ -p_528) -> ( b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ b^{24, 23}_0) c in CNF: c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ p_528 ∨ b^{24, 23}_2 c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ p_528 ∨ -b^{24, 23}_1 c b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ p_528 ∨ b^{24, 23}_0 c in DIMACS: 14276 14277 14278 528 14279 0 14276 14277 14278 528 -14280 0 14276 14277 14278 528 14281 0 c -1-1 --> -2 c ( b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ b^{24, 22}_0 ∧ -p_528) -> ( b^{24, 23}_2 ∧ b^{24, 23}_1 ∧ -b^{24, 23}_0) c in CNF: c -b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ p_528 ∨ b^{24, 23}_2 c -b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ p_528 ∨ b^{24, 23}_1 c -b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ p_528 ∨ -b^{24, 23}_0 c in DIMACS: -14276 14277 -14278 528 14279 0 -14276 14277 -14278 528 14280 0 -14276 14277 -14278 528 -14281 0 c -2-1 --> break c ( b^{24, 22}_2 ∧ b^{24, 22}_1 ∧ -b^{24, 22}_0 ∧ -p_528) -> break c in CNF: c -b^{24, 22}_2 ∨ -b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ p_528 ∨ break c in DIMACS: -14276 -14277 14278 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 22}_2 ∧ -b^{24, 22}_1 ∧ -b^{24, 22}_0 ∧ true) c in CNF: c -b^{24, 22}_2 ∨ b^{24, 22}_1 ∨ b^{24, 22}_0 ∨ false c in DIMACS: -14276 14277 14278 0 c 3 does not represent an automaton state. c -(-b^{24, 22}_2 ∧ b^{24, 22}_1 ∧ b^{24, 22}_0 ∧ true) c in CNF: c b^{24, 22}_2 ∨ -b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ false c in DIMACS: 14276 -14277 -14278 0 c -3 does not represent an automaton state. c -( b^{24, 22}_2 ∧ b^{24, 22}_1 ∧ b^{24, 22}_0 ∧ true) c in CNF: c -b^{24, 22}_2 ∨ -b^{24, 22}_1 ∨ -b^{24, 22}_0 ∨ false c in DIMACS: -14276 -14277 -14278 0 c i = 23 c -2+1 --> -1 c ( b^{24, 23}_2 ∧ b^{24, 23}_1 ∧ -b^{24, 23}_0 ∧ p_552) -> ( b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ b^{24, 24}_0) c in CNF: c -b^{24, 23}_2 ∨ -b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ -p_552 ∨ b^{24, 24}_2 c -b^{24, 23}_2 ∨ -b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ -p_552 ∨ -b^{24, 24}_1 c -b^{24, 23}_2 ∨ -b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ -p_552 ∨ b^{24, 24}_0 c in DIMACS: -14279 -14280 14281 -552 14282 0 -14279 -14280 14281 -552 -14283 0 -14279 -14280 14281 -552 14284 0 c -1+1 --> 0 c ( b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ b^{24, 23}_0 ∧ p_552) -> (-b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ -b^{24, 24}_0) c in CNF: c -b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ -p_552 ∨ -b^{24, 24}_2 c -b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ -p_552 ∨ -b^{24, 24}_1 c -b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ -p_552 ∨ -b^{24, 24}_0 c in DIMACS: -14279 14280 -14281 -552 -14282 0 -14279 14280 -14281 -552 -14283 0 -14279 14280 -14281 -552 -14284 0 c 0+1 --> 1 c (-b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ -b^{24, 23}_0 ∧ p_552) -> (-b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ b^{24, 24}_0) c in CNF: c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ -p_552 ∨ -b^{24, 24}_2 c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ -p_552 ∨ -b^{24, 24}_1 c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ -p_552 ∨ b^{24, 24}_0 c in DIMACS: 14279 14280 14281 -552 -14282 0 14279 14280 14281 -552 -14283 0 14279 14280 14281 -552 14284 0 c 1+1 --> 2 c (-b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ b^{24, 23}_0 ∧ p_552) -> (-b^{24, 24}_2 ∧ b^{24, 24}_1 ∧ -b^{24, 24}_0) c in CNF: c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ -p_552 ∨ -b^{24, 24}_2 c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ -p_552 ∨ b^{24, 24}_1 c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ -p_552 ∨ -b^{24, 24}_0 c in DIMACS: 14279 14280 -14281 -552 -14282 0 14279 14280 -14281 -552 14283 0 14279 14280 -14281 -552 -14284 0 c 2+1 --> break c (-b^{24, 23}_2 ∧ b^{24, 23}_1 ∧ -b^{24, 23}_0 ∧ p_552) -> break c in CNF: c b^{24, 23}_2 ∨ -b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ -p_552 ∨ break c in DIMACS: 14279 -14280 14281 -552 1162 0 c 2-1 --> 1 c (-b^{24, 23}_2 ∧ b^{24, 23}_1 ∧ -b^{24, 23}_0 ∧ -p_552) -> (-b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ b^{24, 24}_0) c in CNF: c b^{24, 23}_2 ∨ -b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ p_552 ∨ -b^{24, 24}_2 c b^{24, 23}_2 ∨ -b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ p_552 ∨ -b^{24, 24}_1 c b^{24, 23}_2 ∨ -b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ p_552 ∨ b^{24, 24}_0 c in DIMACS: 14279 -14280 14281 552 -14282 0 14279 -14280 14281 552 -14283 0 14279 -14280 14281 552 14284 0 c 1-1 --> 0 c (-b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ b^{24, 23}_0 ∧ -p_552) -> (-b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ -b^{24, 24}_0) c in CNF: c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ p_552 ∨ -b^{24, 24}_2 c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ p_552 ∨ -b^{24, 24}_1 c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ p_552 ∨ -b^{24, 24}_0 c in DIMACS: 14279 14280 -14281 552 -14282 0 14279 14280 -14281 552 -14283 0 14279 14280 -14281 552 -14284 0 c 0-1 --> -1 c (-b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ -b^{24, 23}_0 ∧ -p_552) -> ( b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ b^{24, 24}_0) c in CNF: c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ p_552 ∨ b^{24, 24}_2 c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ p_552 ∨ -b^{24, 24}_1 c b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ p_552 ∨ b^{24, 24}_0 c in DIMACS: 14279 14280 14281 552 14282 0 14279 14280 14281 552 -14283 0 14279 14280 14281 552 14284 0 c -1-1 --> -2 c ( b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ b^{24, 23}_0 ∧ -p_552) -> ( b^{24, 24}_2 ∧ b^{24, 24}_1 ∧ -b^{24, 24}_0) c in CNF: c -b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ p_552 ∨ b^{24, 24}_2 c -b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ p_552 ∨ b^{24, 24}_1 c -b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ p_552 ∨ -b^{24, 24}_0 c in DIMACS: -14279 14280 -14281 552 14282 0 -14279 14280 -14281 552 14283 0 -14279 14280 -14281 552 -14284 0 c -2-1 --> break c ( b^{24, 23}_2 ∧ b^{24, 23}_1 ∧ -b^{24, 23}_0 ∧ -p_552) -> break c in CNF: c -b^{24, 23}_2 ∨ -b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ p_552 ∨ break c in DIMACS: -14279 -14280 14281 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 23}_2 ∧ -b^{24, 23}_1 ∧ -b^{24, 23}_0 ∧ true) c in CNF: c -b^{24, 23}_2 ∨ b^{24, 23}_1 ∨ b^{24, 23}_0 ∨ false c in DIMACS: -14279 14280 14281 0 c 3 does not represent an automaton state. c -(-b^{24, 23}_2 ∧ b^{24, 23}_1 ∧ b^{24, 23}_0 ∧ true) c in CNF: c b^{24, 23}_2 ∨ -b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ false c in DIMACS: 14279 -14280 -14281 0 c -3 does not represent an automaton state. c -( b^{24, 23}_2 ∧ b^{24, 23}_1 ∧ b^{24, 23}_0 ∧ true) c in CNF: c -b^{24, 23}_2 ∨ -b^{24, 23}_1 ∨ -b^{24, 23}_0 ∨ false c in DIMACS: -14279 -14280 -14281 0 c i = 24 c -2+1 --> -1 c ( b^{24, 24}_2 ∧ b^{24, 24}_1 ∧ -b^{24, 24}_0 ∧ p_576) -> ( b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ b^{24, 25}_0) c in CNF: c -b^{24, 24}_2 ∨ -b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ -p_576 ∨ b^{24, 25}_2 c -b^{24, 24}_2 ∨ -b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ -p_576 ∨ -b^{24, 25}_1 c -b^{24, 24}_2 ∨ -b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ -p_576 ∨ b^{24, 25}_0 c in DIMACS: -14282 -14283 14284 -576 14285 0 -14282 -14283 14284 -576 -14286 0 -14282 -14283 14284 -576 14287 0 c -1+1 --> 0 c ( b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ b^{24, 24}_0 ∧ p_576) -> (-b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ -b^{24, 25}_0) c in CNF: c -b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ -p_576 ∨ -b^{24, 25}_2 c -b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ -p_576 ∨ -b^{24, 25}_1 c -b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ -p_576 ∨ -b^{24, 25}_0 c in DIMACS: -14282 14283 -14284 -576 -14285 0 -14282 14283 -14284 -576 -14286 0 -14282 14283 -14284 -576 -14287 0 c 0+1 --> 1 c (-b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ -b^{24, 24}_0 ∧ p_576) -> (-b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ b^{24, 25}_0) c in CNF: c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ -p_576 ∨ -b^{24, 25}_2 c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ -p_576 ∨ -b^{24, 25}_1 c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ -p_576 ∨ b^{24, 25}_0 c in DIMACS: 14282 14283 14284 -576 -14285 0 14282 14283 14284 -576 -14286 0 14282 14283 14284 -576 14287 0 c 1+1 --> 2 c (-b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ b^{24, 24}_0 ∧ p_576) -> (-b^{24, 25}_2 ∧ b^{24, 25}_1 ∧ -b^{24, 25}_0) c in CNF: c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ -p_576 ∨ -b^{24, 25}_2 c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ -p_576 ∨ b^{24, 25}_1 c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ -p_576 ∨ -b^{24, 25}_0 c in DIMACS: 14282 14283 -14284 -576 -14285 0 14282 14283 -14284 -576 14286 0 14282 14283 -14284 -576 -14287 0 c 2+1 --> break c (-b^{24, 24}_2 ∧ b^{24, 24}_1 ∧ -b^{24, 24}_0 ∧ p_576) -> break c in CNF: c b^{24, 24}_2 ∨ -b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ -p_576 ∨ break c in DIMACS: 14282 -14283 14284 -576 1162 0 c 2-1 --> 1 c (-b^{24, 24}_2 ∧ b^{24, 24}_1 ∧ -b^{24, 24}_0 ∧ -p_576) -> (-b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ b^{24, 25}_0) c in CNF: c b^{24, 24}_2 ∨ -b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ p_576 ∨ -b^{24, 25}_2 c b^{24, 24}_2 ∨ -b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ p_576 ∨ -b^{24, 25}_1 c b^{24, 24}_2 ∨ -b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ p_576 ∨ b^{24, 25}_0 c in DIMACS: 14282 -14283 14284 576 -14285 0 14282 -14283 14284 576 -14286 0 14282 -14283 14284 576 14287 0 c 1-1 --> 0 c (-b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ b^{24, 24}_0 ∧ -p_576) -> (-b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ -b^{24, 25}_0) c in CNF: c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ p_576 ∨ -b^{24, 25}_2 c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ p_576 ∨ -b^{24, 25}_1 c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ p_576 ∨ -b^{24, 25}_0 c in DIMACS: 14282 14283 -14284 576 -14285 0 14282 14283 -14284 576 -14286 0 14282 14283 -14284 576 -14287 0 c 0-1 --> -1 c (-b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ -b^{24, 24}_0 ∧ -p_576) -> ( b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ b^{24, 25}_0) c in CNF: c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ p_576 ∨ b^{24, 25}_2 c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ p_576 ∨ -b^{24, 25}_1 c b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ p_576 ∨ b^{24, 25}_0 c in DIMACS: 14282 14283 14284 576 14285 0 14282 14283 14284 576 -14286 0 14282 14283 14284 576 14287 0 c -1-1 --> -2 c ( b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ b^{24, 24}_0 ∧ -p_576) -> ( b^{24, 25}_2 ∧ b^{24, 25}_1 ∧ -b^{24, 25}_0) c in CNF: c -b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ p_576 ∨ b^{24, 25}_2 c -b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ p_576 ∨ b^{24, 25}_1 c -b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ p_576 ∨ -b^{24, 25}_0 c in DIMACS: -14282 14283 -14284 576 14285 0 -14282 14283 -14284 576 14286 0 -14282 14283 -14284 576 -14287 0 c -2-1 --> break c ( b^{24, 24}_2 ∧ b^{24, 24}_1 ∧ -b^{24, 24}_0 ∧ -p_576) -> break c in CNF: c -b^{24, 24}_2 ∨ -b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ p_576 ∨ break c in DIMACS: -14282 -14283 14284 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 24}_2 ∧ -b^{24, 24}_1 ∧ -b^{24, 24}_0 ∧ true) c in CNF: c -b^{24, 24}_2 ∨ b^{24, 24}_1 ∨ b^{24, 24}_0 ∨ false c in DIMACS: -14282 14283 14284 0 c 3 does not represent an automaton state. c -(-b^{24, 24}_2 ∧ b^{24, 24}_1 ∧ b^{24, 24}_0 ∧ true) c in CNF: c b^{24, 24}_2 ∨ -b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ false c in DIMACS: 14282 -14283 -14284 0 c -3 does not represent an automaton state. c -( b^{24, 24}_2 ∧ b^{24, 24}_1 ∧ b^{24, 24}_0 ∧ true) c in CNF: c -b^{24, 24}_2 ∨ -b^{24, 24}_1 ∨ -b^{24, 24}_0 ∨ false c in DIMACS: -14282 -14283 -14284 0 c i = 25 c -2+1 --> -1 c ( b^{24, 25}_2 ∧ b^{24, 25}_1 ∧ -b^{24, 25}_0 ∧ p_600) -> ( b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ b^{24, 26}_0) c in CNF: c -b^{24, 25}_2 ∨ -b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ -p_600 ∨ b^{24, 26}_2 c -b^{24, 25}_2 ∨ -b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ -p_600 ∨ -b^{24, 26}_1 c -b^{24, 25}_2 ∨ -b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ -p_600 ∨ b^{24, 26}_0 c in DIMACS: -14285 -14286 14287 -600 14288 0 -14285 -14286 14287 -600 -14289 0 -14285 -14286 14287 -600 14290 0 c -1+1 --> 0 c ( b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ b^{24, 25}_0 ∧ p_600) -> (-b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ -b^{24, 26}_0) c in CNF: c -b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ -p_600 ∨ -b^{24, 26}_2 c -b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ -p_600 ∨ -b^{24, 26}_1 c -b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ -p_600 ∨ -b^{24, 26}_0 c in DIMACS: -14285 14286 -14287 -600 -14288 0 -14285 14286 -14287 -600 -14289 0 -14285 14286 -14287 -600 -14290 0 c 0+1 --> 1 c (-b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ -b^{24, 25}_0 ∧ p_600) -> (-b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ b^{24, 26}_0) c in CNF: c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ -p_600 ∨ -b^{24, 26}_2 c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ -p_600 ∨ -b^{24, 26}_1 c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ -p_600 ∨ b^{24, 26}_0 c in DIMACS: 14285 14286 14287 -600 -14288 0 14285 14286 14287 -600 -14289 0 14285 14286 14287 -600 14290 0 c 1+1 --> 2 c (-b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ b^{24, 25}_0 ∧ p_600) -> (-b^{24, 26}_2 ∧ b^{24, 26}_1 ∧ -b^{24, 26}_0) c in CNF: c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ -p_600 ∨ -b^{24, 26}_2 c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ -p_600 ∨ b^{24, 26}_1 c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ -p_600 ∨ -b^{24, 26}_0 c in DIMACS: 14285 14286 -14287 -600 -14288 0 14285 14286 -14287 -600 14289 0 14285 14286 -14287 -600 -14290 0 c 2+1 --> break c (-b^{24, 25}_2 ∧ b^{24, 25}_1 ∧ -b^{24, 25}_0 ∧ p_600) -> break c in CNF: c b^{24, 25}_2 ∨ -b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ -p_600 ∨ break c in DIMACS: 14285 -14286 14287 -600 1162 0 c 2-1 --> 1 c (-b^{24, 25}_2 ∧ b^{24, 25}_1 ∧ -b^{24, 25}_0 ∧ -p_600) -> (-b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ b^{24, 26}_0) c in CNF: c b^{24, 25}_2 ∨ -b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ p_600 ∨ -b^{24, 26}_2 c b^{24, 25}_2 ∨ -b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ p_600 ∨ -b^{24, 26}_1 c b^{24, 25}_2 ∨ -b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ p_600 ∨ b^{24, 26}_0 c in DIMACS: 14285 -14286 14287 600 -14288 0 14285 -14286 14287 600 -14289 0 14285 -14286 14287 600 14290 0 c 1-1 --> 0 c (-b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ b^{24, 25}_0 ∧ -p_600) -> (-b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ -b^{24, 26}_0) c in CNF: c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ p_600 ∨ -b^{24, 26}_2 c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ p_600 ∨ -b^{24, 26}_1 c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ p_600 ∨ -b^{24, 26}_0 c in DIMACS: 14285 14286 -14287 600 -14288 0 14285 14286 -14287 600 -14289 0 14285 14286 -14287 600 -14290 0 c 0-1 --> -1 c (-b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ -b^{24, 25}_0 ∧ -p_600) -> ( b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ b^{24, 26}_0) c in CNF: c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ p_600 ∨ b^{24, 26}_2 c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ p_600 ∨ -b^{24, 26}_1 c b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ p_600 ∨ b^{24, 26}_0 c in DIMACS: 14285 14286 14287 600 14288 0 14285 14286 14287 600 -14289 0 14285 14286 14287 600 14290 0 c -1-1 --> -2 c ( b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ b^{24, 25}_0 ∧ -p_600) -> ( b^{24, 26}_2 ∧ b^{24, 26}_1 ∧ -b^{24, 26}_0) c in CNF: c -b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ p_600 ∨ b^{24, 26}_2 c -b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ p_600 ∨ b^{24, 26}_1 c -b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ p_600 ∨ -b^{24, 26}_0 c in DIMACS: -14285 14286 -14287 600 14288 0 -14285 14286 -14287 600 14289 0 -14285 14286 -14287 600 -14290 0 c -2-1 --> break c ( b^{24, 25}_2 ∧ b^{24, 25}_1 ∧ -b^{24, 25}_0 ∧ -p_600) -> break c in CNF: c -b^{24, 25}_2 ∨ -b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ p_600 ∨ break c in DIMACS: -14285 -14286 14287 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 25}_2 ∧ -b^{24, 25}_1 ∧ -b^{24, 25}_0 ∧ true) c in CNF: c -b^{24, 25}_2 ∨ b^{24, 25}_1 ∨ b^{24, 25}_0 ∨ false c in DIMACS: -14285 14286 14287 0 c 3 does not represent an automaton state. c -(-b^{24, 25}_2 ∧ b^{24, 25}_1 ∧ b^{24, 25}_0 ∧ true) c in CNF: c b^{24, 25}_2 ∨ -b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ false c in DIMACS: 14285 -14286 -14287 0 c -3 does not represent an automaton state. c -( b^{24, 25}_2 ∧ b^{24, 25}_1 ∧ b^{24, 25}_0 ∧ true) c in CNF: c -b^{24, 25}_2 ∨ -b^{24, 25}_1 ∨ -b^{24, 25}_0 ∨ false c in DIMACS: -14285 -14286 -14287 0 c i = 26 c -2+1 --> -1 c ( b^{24, 26}_2 ∧ b^{24, 26}_1 ∧ -b^{24, 26}_0 ∧ p_624) -> ( b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ b^{24, 27}_0) c in CNF: c -b^{24, 26}_2 ∨ -b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ -p_624 ∨ b^{24, 27}_2 c -b^{24, 26}_2 ∨ -b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ -p_624 ∨ -b^{24, 27}_1 c -b^{24, 26}_2 ∨ -b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ -p_624 ∨ b^{24, 27}_0 c in DIMACS: -14288 -14289 14290 -624 14291 0 -14288 -14289 14290 -624 -14292 0 -14288 -14289 14290 -624 14293 0 c -1+1 --> 0 c ( b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ b^{24, 26}_0 ∧ p_624) -> (-b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ -b^{24, 27}_0) c in CNF: c -b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ -p_624 ∨ -b^{24, 27}_2 c -b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ -p_624 ∨ -b^{24, 27}_1 c -b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ -p_624 ∨ -b^{24, 27}_0 c in DIMACS: -14288 14289 -14290 -624 -14291 0 -14288 14289 -14290 -624 -14292 0 -14288 14289 -14290 -624 -14293 0 c 0+1 --> 1 c (-b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ -b^{24, 26}_0 ∧ p_624) -> (-b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ b^{24, 27}_0) c in CNF: c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ -p_624 ∨ -b^{24, 27}_2 c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ -p_624 ∨ -b^{24, 27}_1 c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ -p_624 ∨ b^{24, 27}_0 c in DIMACS: 14288 14289 14290 -624 -14291 0 14288 14289 14290 -624 -14292 0 14288 14289 14290 -624 14293 0 c 1+1 --> 2 c (-b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ b^{24, 26}_0 ∧ p_624) -> (-b^{24, 27}_2 ∧ b^{24, 27}_1 ∧ -b^{24, 27}_0) c in CNF: c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ -p_624 ∨ -b^{24, 27}_2 c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ -p_624 ∨ b^{24, 27}_1 c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ -p_624 ∨ -b^{24, 27}_0 c in DIMACS: 14288 14289 -14290 -624 -14291 0 14288 14289 -14290 -624 14292 0 14288 14289 -14290 -624 -14293 0 c 2+1 --> break c (-b^{24, 26}_2 ∧ b^{24, 26}_1 ∧ -b^{24, 26}_0 ∧ p_624) -> break c in CNF: c b^{24, 26}_2 ∨ -b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ -p_624 ∨ break c in DIMACS: 14288 -14289 14290 -624 1162 0 c 2-1 --> 1 c (-b^{24, 26}_2 ∧ b^{24, 26}_1 ∧ -b^{24, 26}_0 ∧ -p_624) -> (-b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ b^{24, 27}_0) c in CNF: c b^{24, 26}_2 ∨ -b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ p_624 ∨ -b^{24, 27}_2 c b^{24, 26}_2 ∨ -b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ p_624 ∨ -b^{24, 27}_1 c b^{24, 26}_2 ∨ -b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ p_624 ∨ b^{24, 27}_0 c in DIMACS: 14288 -14289 14290 624 -14291 0 14288 -14289 14290 624 -14292 0 14288 -14289 14290 624 14293 0 c 1-1 --> 0 c (-b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ b^{24, 26}_0 ∧ -p_624) -> (-b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ -b^{24, 27}_0) c in CNF: c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ p_624 ∨ -b^{24, 27}_2 c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ p_624 ∨ -b^{24, 27}_1 c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ p_624 ∨ -b^{24, 27}_0 c in DIMACS: 14288 14289 -14290 624 -14291 0 14288 14289 -14290 624 -14292 0 14288 14289 -14290 624 -14293 0 c 0-1 --> -1 c (-b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ -b^{24, 26}_0 ∧ -p_624) -> ( b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ b^{24, 27}_0) c in CNF: c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ p_624 ∨ b^{24, 27}_2 c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ p_624 ∨ -b^{24, 27}_1 c b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ p_624 ∨ b^{24, 27}_0 c in DIMACS: 14288 14289 14290 624 14291 0 14288 14289 14290 624 -14292 0 14288 14289 14290 624 14293 0 c -1-1 --> -2 c ( b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ b^{24, 26}_0 ∧ -p_624) -> ( b^{24, 27}_2 ∧ b^{24, 27}_1 ∧ -b^{24, 27}_0) c in CNF: c -b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ p_624 ∨ b^{24, 27}_2 c -b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ p_624 ∨ b^{24, 27}_1 c -b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ p_624 ∨ -b^{24, 27}_0 c in DIMACS: -14288 14289 -14290 624 14291 0 -14288 14289 -14290 624 14292 0 -14288 14289 -14290 624 -14293 0 c -2-1 --> break c ( b^{24, 26}_2 ∧ b^{24, 26}_1 ∧ -b^{24, 26}_0 ∧ -p_624) -> break c in CNF: c -b^{24, 26}_2 ∨ -b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ p_624 ∨ break c in DIMACS: -14288 -14289 14290 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 26}_2 ∧ -b^{24, 26}_1 ∧ -b^{24, 26}_0 ∧ true) c in CNF: c -b^{24, 26}_2 ∨ b^{24, 26}_1 ∨ b^{24, 26}_0 ∨ false c in DIMACS: -14288 14289 14290 0 c 3 does not represent an automaton state. c -(-b^{24, 26}_2 ∧ b^{24, 26}_1 ∧ b^{24, 26}_0 ∧ true) c in CNF: c b^{24, 26}_2 ∨ -b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ false c in DIMACS: 14288 -14289 -14290 0 c -3 does not represent an automaton state. c -( b^{24, 26}_2 ∧ b^{24, 26}_1 ∧ b^{24, 26}_0 ∧ true) c in CNF: c -b^{24, 26}_2 ∨ -b^{24, 26}_1 ∨ -b^{24, 26}_0 ∨ false c in DIMACS: -14288 -14289 -14290 0 c i = 27 c -2+1 --> -1 c ( b^{24, 27}_2 ∧ b^{24, 27}_1 ∧ -b^{24, 27}_0 ∧ p_648) -> ( b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ b^{24, 28}_0) c in CNF: c -b^{24, 27}_2 ∨ -b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ -p_648 ∨ b^{24, 28}_2 c -b^{24, 27}_2 ∨ -b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ -p_648 ∨ -b^{24, 28}_1 c -b^{24, 27}_2 ∨ -b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ -p_648 ∨ b^{24, 28}_0 c in DIMACS: -14291 -14292 14293 -648 14294 0 -14291 -14292 14293 -648 -14295 0 -14291 -14292 14293 -648 14296 0 c -1+1 --> 0 c ( b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ b^{24, 27}_0 ∧ p_648) -> (-b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ -b^{24, 28}_0) c in CNF: c -b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ -p_648 ∨ -b^{24, 28}_2 c -b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ -p_648 ∨ -b^{24, 28}_1 c -b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ -p_648 ∨ -b^{24, 28}_0 c in DIMACS: -14291 14292 -14293 -648 -14294 0 -14291 14292 -14293 -648 -14295 0 -14291 14292 -14293 -648 -14296 0 c 0+1 --> 1 c (-b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ -b^{24, 27}_0 ∧ p_648) -> (-b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ b^{24, 28}_0) c in CNF: c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ -p_648 ∨ -b^{24, 28}_2 c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ -p_648 ∨ -b^{24, 28}_1 c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ -p_648 ∨ b^{24, 28}_0 c in DIMACS: 14291 14292 14293 -648 -14294 0 14291 14292 14293 -648 -14295 0 14291 14292 14293 -648 14296 0 c 1+1 --> 2 c (-b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ b^{24, 27}_0 ∧ p_648) -> (-b^{24, 28}_2 ∧ b^{24, 28}_1 ∧ -b^{24, 28}_0) c in CNF: c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ -p_648 ∨ -b^{24, 28}_2 c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ -p_648 ∨ b^{24, 28}_1 c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ -p_648 ∨ -b^{24, 28}_0 c in DIMACS: 14291 14292 -14293 -648 -14294 0 14291 14292 -14293 -648 14295 0 14291 14292 -14293 -648 -14296 0 c 2+1 --> break c (-b^{24, 27}_2 ∧ b^{24, 27}_1 ∧ -b^{24, 27}_0 ∧ p_648) -> break c in CNF: c b^{24, 27}_2 ∨ -b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ -p_648 ∨ break c in DIMACS: 14291 -14292 14293 -648 1162 0 c 2-1 --> 1 c (-b^{24, 27}_2 ∧ b^{24, 27}_1 ∧ -b^{24, 27}_0 ∧ -p_648) -> (-b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ b^{24, 28}_0) c in CNF: c b^{24, 27}_2 ∨ -b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ p_648 ∨ -b^{24, 28}_2 c b^{24, 27}_2 ∨ -b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ p_648 ∨ -b^{24, 28}_1 c b^{24, 27}_2 ∨ -b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ p_648 ∨ b^{24, 28}_0 c in DIMACS: 14291 -14292 14293 648 -14294 0 14291 -14292 14293 648 -14295 0 14291 -14292 14293 648 14296 0 c 1-1 --> 0 c (-b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ b^{24, 27}_0 ∧ -p_648) -> (-b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ -b^{24, 28}_0) c in CNF: c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ p_648 ∨ -b^{24, 28}_2 c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ p_648 ∨ -b^{24, 28}_1 c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ p_648 ∨ -b^{24, 28}_0 c in DIMACS: 14291 14292 -14293 648 -14294 0 14291 14292 -14293 648 -14295 0 14291 14292 -14293 648 -14296 0 c 0-1 --> -1 c (-b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ -b^{24, 27}_0 ∧ -p_648) -> ( b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ b^{24, 28}_0) c in CNF: c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ p_648 ∨ b^{24, 28}_2 c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ p_648 ∨ -b^{24, 28}_1 c b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ p_648 ∨ b^{24, 28}_0 c in DIMACS: 14291 14292 14293 648 14294 0 14291 14292 14293 648 -14295 0 14291 14292 14293 648 14296 0 c -1-1 --> -2 c ( b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ b^{24, 27}_0 ∧ -p_648) -> ( b^{24, 28}_2 ∧ b^{24, 28}_1 ∧ -b^{24, 28}_0) c in CNF: c -b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ p_648 ∨ b^{24, 28}_2 c -b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ p_648 ∨ b^{24, 28}_1 c -b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ p_648 ∨ -b^{24, 28}_0 c in DIMACS: -14291 14292 -14293 648 14294 0 -14291 14292 -14293 648 14295 0 -14291 14292 -14293 648 -14296 0 c -2-1 --> break c ( b^{24, 27}_2 ∧ b^{24, 27}_1 ∧ -b^{24, 27}_0 ∧ -p_648) -> break c in CNF: c -b^{24, 27}_2 ∨ -b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ p_648 ∨ break c in DIMACS: -14291 -14292 14293 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 27}_2 ∧ -b^{24, 27}_1 ∧ -b^{24, 27}_0 ∧ true) c in CNF: c -b^{24, 27}_2 ∨ b^{24, 27}_1 ∨ b^{24, 27}_0 ∨ false c in DIMACS: -14291 14292 14293 0 c 3 does not represent an automaton state. c -(-b^{24, 27}_2 ∧ b^{24, 27}_1 ∧ b^{24, 27}_0 ∧ true) c in CNF: c b^{24, 27}_2 ∨ -b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ false c in DIMACS: 14291 -14292 -14293 0 c -3 does not represent an automaton state. c -( b^{24, 27}_2 ∧ b^{24, 27}_1 ∧ b^{24, 27}_0 ∧ true) c in CNF: c -b^{24, 27}_2 ∨ -b^{24, 27}_1 ∨ -b^{24, 27}_0 ∨ false c in DIMACS: -14291 -14292 -14293 0 c i = 28 c -2+1 --> -1 c ( b^{24, 28}_2 ∧ b^{24, 28}_1 ∧ -b^{24, 28}_0 ∧ p_672) -> ( b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ b^{24, 29}_0) c in CNF: c -b^{24, 28}_2 ∨ -b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ -p_672 ∨ b^{24, 29}_2 c -b^{24, 28}_2 ∨ -b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ -p_672 ∨ -b^{24, 29}_1 c -b^{24, 28}_2 ∨ -b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ -p_672 ∨ b^{24, 29}_0 c in DIMACS: -14294 -14295 14296 -672 14297 0 -14294 -14295 14296 -672 -14298 0 -14294 -14295 14296 -672 14299 0 c -1+1 --> 0 c ( b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ b^{24, 28}_0 ∧ p_672) -> (-b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ -b^{24, 29}_0) c in CNF: c -b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ -p_672 ∨ -b^{24, 29}_2 c -b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ -p_672 ∨ -b^{24, 29}_1 c -b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ -p_672 ∨ -b^{24, 29}_0 c in DIMACS: -14294 14295 -14296 -672 -14297 0 -14294 14295 -14296 -672 -14298 0 -14294 14295 -14296 -672 -14299 0 c 0+1 --> 1 c (-b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ -b^{24, 28}_0 ∧ p_672) -> (-b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ b^{24, 29}_0) c in CNF: c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ -p_672 ∨ -b^{24, 29}_2 c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ -p_672 ∨ -b^{24, 29}_1 c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ -p_672 ∨ b^{24, 29}_0 c in DIMACS: 14294 14295 14296 -672 -14297 0 14294 14295 14296 -672 -14298 0 14294 14295 14296 -672 14299 0 c 1+1 --> 2 c (-b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ b^{24, 28}_0 ∧ p_672) -> (-b^{24, 29}_2 ∧ b^{24, 29}_1 ∧ -b^{24, 29}_0) c in CNF: c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ -p_672 ∨ -b^{24, 29}_2 c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ -p_672 ∨ b^{24, 29}_1 c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ -p_672 ∨ -b^{24, 29}_0 c in DIMACS: 14294 14295 -14296 -672 -14297 0 14294 14295 -14296 -672 14298 0 14294 14295 -14296 -672 -14299 0 c 2+1 --> break c (-b^{24, 28}_2 ∧ b^{24, 28}_1 ∧ -b^{24, 28}_0 ∧ p_672) -> break c in CNF: c b^{24, 28}_2 ∨ -b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ -p_672 ∨ break c in DIMACS: 14294 -14295 14296 -672 1162 0 c 2-1 --> 1 c (-b^{24, 28}_2 ∧ b^{24, 28}_1 ∧ -b^{24, 28}_0 ∧ -p_672) -> (-b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ b^{24, 29}_0) c in CNF: c b^{24, 28}_2 ∨ -b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ p_672 ∨ -b^{24, 29}_2 c b^{24, 28}_2 ∨ -b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ p_672 ∨ -b^{24, 29}_1 c b^{24, 28}_2 ∨ -b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ p_672 ∨ b^{24, 29}_0 c in DIMACS: 14294 -14295 14296 672 -14297 0 14294 -14295 14296 672 -14298 0 14294 -14295 14296 672 14299 0 c 1-1 --> 0 c (-b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ b^{24, 28}_0 ∧ -p_672) -> (-b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ -b^{24, 29}_0) c in CNF: c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ p_672 ∨ -b^{24, 29}_2 c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ p_672 ∨ -b^{24, 29}_1 c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ p_672 ∨ -b^{24, 29}_0 c in DIMACS: 14294 14295 -14296 672 -14297 0 14294 14295 -14296 672 -14298 0 14294 14295 -14296 672 -14299 0 c 0-1 --> -1 c (-b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ -b^{24, 28}_0 ∧ -p_672) -> ( b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ b^{24, 29}_0) c in CNF: c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ p_672 ∨ b^{24, 29}_2 c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ p_672 ∨ -b^{24, 29}_1 c b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ p_672 ∨ b^{24, 29}_0 c in DIMACS: 14294 14295 14296 672 14297 0 14294 14295 14296 672 -14298 0 14294 14295 14296 672 14299 0 c -1-1 --> -2 c ( b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ b^{24, 28}_0 ∧ -p_672) -> ( b^{24, 29}_2 ∧ b^{24, 29}_1 ∧ -b^{24, 29}_0) c in CNF: c -b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ p_672 ∨ b^{24, 29}_2 c -b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ p_672 ∨ b^{24, 29}_1 c -b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ p_672 ∨ -b^{24, 29}_0 c in DIMACS: -14294 14295 -14296 672 14297 0 -14294 14295 -14296 672 14298 0 -14294 14295 -14296 672 -14299 0 c -2-1 --> break c ( b^{24, 28}_2 ∧ b^{24, 28}_1 ∧ -b^{24, 28}_0 ∧ -p_672) -> break c in CNF: c -b^{24, 28}_2 ∨ -b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ p_672 ∨ break c in DIMACS: -14294 -14295 14296 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 28}_2 ∧ -b^{24, 28}_1 ∧ -b^{24, 28}_0 ∧ true) c in CNF: c -b^{24, 28}_2 ∨ b^{24, 28}_1 ∨ b^{24, 28}_0 ∨ false c in DIMACS: -14294 14295 14296 0 c 3 does not represent an automaton state. c -(-b^{24, 28}_2 ∧ b^{24, 28}_1 ∧ b^{24, 28}_0 ∧ true) c in CNF: c b^{24, 28}_2 ∨ -b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ false c in DIMACS: 14294 -14295 -14296 0 c -3 does not represent an automaton state. c -( b^{24, 28}_2 ∧ b^{24, 28}_1 ∧ b^{24, 28}_0 ∧ true) c in CNF: c -b^{24, 28}_2 ∨ -b^{24, 28}_1 ∨ -b^{24, 28}_0 ∨ false c in DIMACS: -14294 -14295 -14296 0 c i = 29 c -2+1 --> -1 c ( b^{24, 29}_2 ∧ b^{24, 29}_1 ∧ -b^{24, 29}_0 ∧ p_696) -> ( b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ b^{24, 30}_0) c in CNF: c -b^{24, 29}_2 ∨ -b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ -p_696 ∨ b^{24, 30}_2 c -b^{24, 29}_2 ∨ -b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ -p_696 ∨ -b^{24, 30}_1 c -b^{24, 29}_2 ∨ -b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ -p_696 ∨ b^{24, 30}_0 c in DIMACS: -14297 -14298 14299 -696 14300 0 -14297 -14298 14299 -696 -14301 0 -14297 -14298 14299 -696 14302 0 c -1+1 --> 0 c ( b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ b^{24, 29}_0 ∧ p_696) -> (-b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ -b^{24, 30}_0) c in CNF: c -b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ -p_696 ∨ -b^{24, 30}_2 c -b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ -p_696 ∨ -b^{24, 30}_1 c -b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ -p_696 ∨ -b^{24, 30}_0 c in DIMACS: -14297 14298 -14299 -696 -14300 0 -14297 14298 -14299 -696 -14301 0 -14297 14298 -14299 -696 -14302 0 c 0+1 --> 1 c (-b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ -b^{24, 29}_0 ∧ p_696) -> (-b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ b^{24, 30}_0) c in CNF: c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ -p_696 ∨ -b^{24, 30}_2 c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ -p_696 ∨ -b^{24, 30}_1 c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ -p_696 ∨ b^{24, 30}_0 c in DIMACS: 14297 14298 14299 -696 -14300 0 14297 14298 14299 -696 -14301 0 14297 14298 14299 -696 14302 0 c 1+1 --> 2 c (-b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ b^{24, 29}_0 ∧ p_696) -> (-b^{24, 30}_2 ∧ b^{24, 30}_1 ∧ -b^{24, 30}_0) c in CNF: c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ -p_696 ∨ -b^{24, 30}_2 c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ -p_696 ∨ b^{24, 30}_1 c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ -p_696 ∨ -b^{24, 30}_0 c in DIMACS: 14297 14298 -14299 -696 -14300 0 14297 14298 -14299 -696 14301 0 14297 14298 -14299 -696 -14302 0 c 2+1 --> break c (-b^{24, 29}_2 ∧ b^{24, 29}_1 ∧ -b^{24, 29}_0 ∧ p_696) -> break c in CNF: c b^{24, 29}_2 ∨ -b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ -p_696 ∨ break c in DIMACS: 14297 -14298 14299 -696 1162 0 c 2-1 --> 1 c (-b^{24, 29}_2 ∧ b^{24, 29}_1 ∧ -b^{24, 29}_0 ∧ -p_696) -> (-b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ b^{24, 30}_0) c in CNF: c b^{24, 29}_2 ∨ -b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ p_696 ∨ -b^{24, 30}_2 c b^{24, 29}_2 ∨ -b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ p_696 ∨ -b^{24, 30}_1 c b^{24, 29}_2 ∨ -b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ p_696 ∨ b^{24, 30}_0 c in DIMACS: 14297 -14298 14299 696 -14300 0 14297 -14298 14299 696 -14301 0 14297 -14298 14299 696 14302 0 c 1-1 --> 0 c (-b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ b^{24, 29}_0 ∧ -p_696) -> (-b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ -b^{24, 30}_0) c in CNF: c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ p_696 ∨ -b^{24, 30}_2 c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ p_696 ∨ -b^{24, 30}_1 c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ p_696 ∨ -b^{24, 30}_0 c in DIMACS: 14297 14298 -14299 696 -14300 0 14297 14298 -14299 696 -14301 0 14297 14298 -14299 696 -14302 0 c 0-1 --> -1 c (-b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ -b^{24, 29}_0 ∧ -p_696) -> ( b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ b^{24, 30}_0) c in CNF: c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ p_696 ∨ b^{24, 30}_2 c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ p_696 ∨ -b^{24, 30}_1 c b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ p_696 ∨ b^{24, 30}_0 c in DIMACS: 14297 14298 14299 696 14300 0 14297 14298 14299 696 -14301 0 14297 14298 14299 696 14302 0 c -1-1 --> -2 c ( b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ b^{24, 29}_0 ∧ -p_696) -> ( b^{24, 30}_2 ∧ b^{24, 30}_1 ∧ -b^{24, 30}_0) c in CNF: c -b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ p_696 ∨ b^{24, 30}_2 c -b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ p_696 ∨ b^{24, 30}_1 c -b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ p_696 ∨ -b^{24, 30}_0 c in DIMACS: -14297 14298 -14299 696 14300 0 -14297 14298 -14299 696 14301 0 -14297 14298 -14299 696 -14302 0 c -2-1 --> break c ( b^{24, 29}_2 ∧ b^{24, 29}_1 ∧ -b^{24, 29}_0 ∧ -p_696) -> break c in CNF: c -b^{24, 29}_2 ∨ -b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ p_696 ∨ break c in DIMACS: -14297 -14298 14299 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 29}_2 ∧ -b^{24, 29}_1 ∧ -b^{24, 29}_0 ∧ true) c in CNF: c -b^{24, 29}_2 ∨ b^{24, 29}_1 ∨ b^{24, 29}_0 ∨ false c in DIMACS: -14297 14298 14299 0 c 3 does not represent an automaton state. c -(-b^{24, 29}_2 ∧ b^{24, 29}_1 ∧ b^{24, 29}_0 ∧ true) c in CNF: c b^{24, 29}_2 ∨ -b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ false c in DIMACS: 14297 -14298 -14299 0 c -3 does not represent an automaton state. c -( b^{24, 29}_2 ∧ b^{24, 29}_1 ∧ b^{24, 29}_0 ∧ true) c in CNF: c -b^{24, 29}_2 ∨ -b^{24, 29}_1 ∨ -b^{24, 29}_0 ∨ false c in DIMACS: -14297 -14298 -14299 0 c i = 30 c -2+1 --> -1 c ( b^{24, 30}_2 ∧ b^{24, 30}_1 ∧ -b^{24, 30}_0 ∧ p_720) -> ( b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ b^{24, 31}_0) c in CNF: c -b^{24, 30}_2 ∨ -b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ -p_720 ∨ b^{24, 31}_2 c -b^{24, 30}_2 ∨ -b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ -p_720 ∨ -b^{24, 31}_1 c -b^{24, 30}_2 ∨ -b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ -p_720 ∨ b^{24, 31}_0 c in DIMACS: -14300 -14301 14302 -720 14303 0 -14300 -14301 14302 -720 -14304 0 -14300 -14301 14302 -720 14305 0 c -1+1 --> 0 c ( b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ b^{24, 30}_0 ∧ p_720) -> (-b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ -b^{24, 31}_0) c in CNF: c -b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ -p_720 ∨ -b^{24, 31}_2 c -b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ -p_720 ∨ -b^{24, 31}_1 c -b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ -p_720 ∨ -b^{24, 31}_0 c in DIMACS: -14300 14301 -14302 -720 -14303 0 -14300 14301 -14302 -720 -14304 0 -14300 14301 -14302 -720 -14305 0 c 0+1 --> 1 c (-b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ -b^{24, 30}_0 ∧ p_720) -> (-b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ b^{24, 31}_0) c in CNF: c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ -p_720 ∨ -b^{24, 31}_2 c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ -p_720 ∨ -b^{24, 31}_1 c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ -p_720 ∨ b^{24, 31}_0 c in DIMACS: 14300 14301 14302 -720 -14303 0 14300 14301 14302 -720 -14304 0 14300 14301 14302 -720 14305 0 c 1+1 --> 2 c (-b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ b^{24, 30}_0 ∧ p_720) -> (-b^{24, 31}_2 ∧ b^{24, 31}_1 ∧ -b^{24, 31}_0) c in CNF: c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ -p_720 ∨ -b^{24, 31}_2 c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ -p_720 ∨ b^{24, 31}_1 c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ -p_720 ∨ -b^{24, 31}_0 c in DIMACS: 14300 14301 -14302 -720 -14303 0 14300 14301 -14302 -720 14304 0 14300 14301 -14302 -720 -14305 0 c 2+1 --> break c (-b^{24, 30}_2 ∧ b^{24, 30}_1 ∧ -b^{24, 30}_0 ∧ p_720) -> break c in CNF: c b^{24, 30}_2 ∨ -b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ -p_720 ∨ break c in DIMACS: 14300 -14301 14302 -720 1162 0 c 2-1 --> 1 c (-b^{24, 30}_2 ∧ b^{24, 30}_1 ∧ -b^{24, 30}_0 ∧ -p_720) -> (-b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ b^{24, 31}_0) c in CNF: c b^{24, 30}_2 ∨ -b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ p_720 ∨ -b^{24, 31}_2 c b^{24, 30}_2 ∨ -b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ p_720 ∨ -b^{24, 31}_1 c b^{24, 30}_2 ∨ -b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ p_720 ∨ b^{24, 31}_0 c in DIMACS: 14300 -14301 14302 720 -14303 0 14300 -14301 14302 720 -14304 0 14300 -14301 14302 720 14305 0 c 1-1 --> 0 c (-b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ b^{24, 30}_0 ∧ -p_720) -> (-b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ -b^{24, 31}_0) c in CNF: c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ p_720 ∨ -b^{24, 31}_2 c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ p_720 ∨ -b^{24, 31}_1 c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ p_720 ∨ -b^{24, 31}_0 c in DIMACS: 14300 14301 -14302 720 -14303 0 14300 14301 -14302 720 -14304 0 14300 14301 -14302 720 -14305 0 c 0-1 --> -1 c (-b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ -b^{24, 30}_0 ∧ -p_720) -> ( b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ b^{24, 31}_0) c in CNF: c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ p_720 ∨ b^{24, 31}_2 c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ p_720 ∨ -b^{24, 31}_1 c b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ p_720 ∨ b^{24, 31}_0 c in DIMACS: 14300 14301 14302 720 14303 0 14300 14301 14302 720 -14304 0 14300 14301 14302 720 14305 0 c -1-1 --> -2 c ( b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ b^{24, 30}_0 ∧ -p_720) -> ( b^{24, 31}_2 ∧ b^{24, 31}_1 ∧ -b^{24, 31}_0) c in CNF: c -b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ p_720 ∨ b^{24, 31}_2 c -b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ p_720 ∨ b^{24, 31}_1 c -b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ p_720 ∨ -b^{24, 31}_0 c in DIMACS: -14300 14301 -14302 720 14303 0 -14300 14301 -14302 720 14304 0 -14300 14301 -14302 720 -14305 0 c -2-1 --> break c ( b^{24, 30}_2 ∧ b^{24, 30}_1 ∧ -b^{24, 30}_0 ∧ -p_720) -> break c in CNF: c -b^{24, 30}_2 ∨ -b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ p_720 ∨ break c in DIMACS: -14300 -14301 14302 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 30}_2 ∧ -b^{24, 30}_1 ∧ -b^{24, 30}_0 ∧ true) c in CNF: c -b^{24, 30}_2 ∨ b^{24, 30}_1 ∨ b^{24, 30}_0 ∨ false c in DIMACS: -14300 14301 14302 0 c 3 does not represent an automaton state. c -(-b^{24, 30}_2 ∧ b^{24, 30}_1 ∧ b^{24, 30}_0 ∧ true) c in CNF: c b^{24, 30}_2 ∨ -b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ false c in DIMACS: 14300 -14301 -14302 0 c -3 does not represent an automaton state. c -( b^{24, 30}_2 ∧ b^{24, 30}_1 ∧ b^{24, 30}_0 ∧ true) c in CNF: c -b^{24, 30}_2 ∨ -b^{24, 30}_1 ∨ -b^{24, 30}_0 ∨ false c in DIMACS: -14300 -14301 -14302 0 c i = 31 c -2+1 --> -1 c ( b^{24, 31}_2 ∧ b^{24, 31}_1 ∧ -b^{24, 31}_0 ∧ p_744) -> ( b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ b^{24, 32}_0) c in CNF: c -b^{24, 31}_2 ∨ -b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ -p_744 ∨ b^{24, 32}_2 c -b^{24, 31}_2 ∨ -b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ -p_744 ∨ -b^{24, 32}_1 c -b^{24, 31}_2 ∨ -b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ -p_744 ∨ b^{24, 32}_0 c in DIMACS: -14303 -14304 14305 -744 14306 0 -14303 -14304 14305 -744 -14307 0 -14303 -14304 14305 -744 14308 0 c -1+1 --> 0 c ( b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ b^{24, 31}_0 ∧ p_744) -> (-b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ -b^{24, 32}_0) c in CNF: c -b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ -p_744 ∨ -b^{24, 32}_2 c -b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ -p_744 ∨ -b^{24, 32}_1 c -b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ -p_744 ∨ -b^{24, 32}_0 c in DIMACS: -14303 14304 -14305 -744 -14306 0 -14303 14304 -14305 -744 -14307 0 -14303 14304 -14305 -744 -14308 0 c 0+1 --> 1 c (-b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ -b^{24, 31}_0 ∧ p_744) -> (-b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ b^{24, 32}_0) c in CNF: c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ -p_744 ∨ -b^{24, 32}_2 c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ -p_744 ∨ -b^{24, 32}_1 c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ -p_744 ∨ b^{24, 32}_0 c in DIMACS: 14303 14304 14305 -744 -14306 0 14303 14304 14305 -744 -14307 0 14303 14304 14305 -744 14308 0 c 1+1 --> 2 c (-b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ b^{24, 31}_0 ∧ p_744) -> (-b^{24, 32}_2 ∧ b^{24, 32}_1 ∧ -b^{24, 32}_0) c in CNF: c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ -p_744 ∨ -b^{24, 32}_2 c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ -p_744 ∨ b^{24, 32}_1 c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ -p_744 ∨ -b^{24, 32}_0 c in DIMACS: 14303 14304 -14305 -744 -14306 0 14303 14304 -14305 -744 14307 0 14303 14304 -14305 -744 -14308 0 c 2+1 --> break c (-b^{24, 31}_2 ∧ b^{24, 31}_1 ∧ -b^{24, 31}_0 ∧ p_744) -> break c in CNF: c b^{24, 31}_2 ∨ -b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ -p_744 ∨ break c in DIMACS: 14303 -14304 14305 -744 1162 0 c 2-1 --> 1 c (-b^{24, 31}_2 ∧ b^{24, 31}_1 ∧ -b^{24, 31}_0 ∧ -p_744) -> (-b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ b^{24, 32}_0) c in CNF: c b^{24, 31}_2 ∨ -b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ p_744 ∨ -b^{24, 32}_2 c b^{24, 31}_2 ∨ -b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ p_744 ∨ -b^{24, 32}_1 c b^{24, 31}_2 ∨ -b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ p_744 ∨ b^{24, 32}_0 c in DIMACS: 14303 -14304 14305 744 -14306 0 14303 -14304 14305 744 -14307 0 14303 -14304 14305 744 14308 0 c 1-1 --> 0 c (-b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ b^{24, 31}_0 ∧ -p_744) -> (-b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ -b^{24, 32}_0) c in CNF: c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ p_744 ∨ -b^{24, 32}_2 c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ p_744 ∨ -b^{24, 32}_1 c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ p_744 ∨ -b^{24, 32}_0 c in DIMACS: 14303 14304 -14305 744 -14306 0 14303 14304 -14305 744 -14307 0 14303 14304 -14305 744 -14308 0 c 0-1 --> -1 c (-b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ -b^{24, 31}_0 ∧ -p_744) -> ( b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ b^{24, 32}_0) c in CNF: c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ p_744 ∨ b^{24, 32}_2 c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ p_744 ∨ -b^{24, 32}_1 c b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ p_744 ∨ b^{24, 32}_0 c in DIMACS: 14303 14304 14305 744 14306 0 14303 14304 14305 744 -14307 0 14303 14304 14305 744 14308 0 c -1-1 --> -2 c ( b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ b^{24, 31}_0 ∧ -p_744) -> ( b^{24, 32}_2 ∧ b^{24, 32}_1 ∧ -b^{24, 32}_0) c in CNF: c -b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ p_744 ∨ b^{24, 32}_2 c -b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ p_744 ∨ b^{24, 32}_1 c -b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ p_744 ∨ -b^{24, 32}_0 c in DIMACS: -14303 14304 -14305 744 14306 0 -14303 14304 -14305 744 14307 0 -14303 14304 -14305 744 -14308 0 c -2-1 --> break c ( b^{24, 31}_2 ∧ b^{24, 31}_1 ∧ -b^{24, 31}_0 ∧ -p_744) -> break c in CNF: c -b^{24, 31}_2 ∨ -b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ p_744 ∨ break c in DIMACS: -14303 -14304 14305 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 31}_2 ∧ -b^{24, 31}_1 ∧ -b^{24, 31}_0 ∧ true) c in CNF: c -b^{24, 31}_2 ∨ b^{24, 31}_1 ∨ b^{24, 31}_0 ∨ false c in DIMACS: -14303 14304 14305 0 c 3 does not represent an automaton state. c -(-b^{24, 31}_2 ∧ b^{24, 31}_1 ∧ b^{24, 31}_0 ∧ true) c in CNF: c b^{24, 31}_2 ∨ -b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ false c in DIMACS: 14303 -14304 -14305 0 c -3 does not represent an automaton state. c -( b^{24, 31}_2 ∧ b^{24, 31}_1 ∧ b^{24, 31}_0 ∧ true) c in CNF: c -b^{24, 31}_2 ∨ -b^{24, 31}_1 ∨ -b^{24, 31}_0 ∨ false c in DIMACS: -14303 -14304 -14305 0 c i = 32 c -2+1 --> -1 c ( b^{24, 32}_2 ∧ b^{24, 32}_1 ∧ -b^{24, 32}_0 ∧ p_768) -> ( b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ b^{24, 33}_0) c in CNF: c -b^{24, 32}_2 ∨ -b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ -p_768 ∨ b^{24, 33}_2 c -b^{24, 32}_2 ∨ -b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ -p_768 ∨ -b^{24, 33}_1 c -b^{24, 32}_2 ∨ -b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ -p_768 ∨ b^{24, 33}_0 c in DIMACS: -14306 -14307 14308 -768 14309 0 -14306 -14307 14308 -768 -14310 0 -14306 -14307 14308 -768 14311 0 c -1+1 --> 0 c ( b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ b^{24, 32}_0 ∧ p_768) -> (-b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ -b^{24, 33}_0) c in CNF: c -b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ -p_768 ∨ -b^{24, 33}_2 c -b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ -p_768 ∨ -b^{24, 33}_1 c -b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ -p_768 ∨ -b^{24, 33}_0 c in DIMACS: -14306 14307 -14308 -768 -14309 0 -14306 14307 -14308 -768 -14310 0 -14306 14307 -14308 -768 -14311 0 c 0+1 --> 1 c (-b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ -b^{24, 32}_0 ∧ p_768) -> (-b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ b^{24, 33}_0) c in CNF: c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ -p_768 ∨ -b^{24, 33}_2 c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ -p_768 ∨ -b^{24, 33}_1 c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ -p_768 ∨ b^{24, 33}_0 c in DIMACS: 14306 14307 14308 -768 -14309 0 14306 14307 14308 -768 -14310 0 14306 14307 14308 -768 14311 0 c 1+1 --> 2 c (-b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ b^{24, 32}_0 ∧ p_768) -> (-b^{24, 33}_2 ∧ b^{24, 33}_1 ∧ -b^{24, 33}_0) c in CNF: c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ -p_768 ∨ -b^{24, 33}_2 c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ -p_768 ∨ b^{24, 33}_1 c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ -p_768 ∨ -b^{24, 33}_0 c in DIMACS: 14306 14307 -14308 -768 -14309 0 14306 14307 -14308 -768 14310 0 14306 14307 -14308 -768 -14311 0 c 2+1 --> break c (-b^{24, 32}_2 ∧ b^{24, 32}_1 ∧ -b^{24, 32}_0 ∧ p_768) -> break c in CNF: c b^{24, 32}_2 ∨ -b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ -p_768 ∨ break c in DIMACS: 14306 -14307 14308 -768 1162 0 c 2-1 --> 1 c (-b^{24, 32}_2 ∧ b^{24, 32}_1 ∧ -b^{24, 32}_0 ∧ -p_768) -> (-b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ b^{24, 33}_0) c in CNF: c b^{24, 32}_2 ∨ -b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ p_768 ∨ -b^{24, 33}_2 c b^{24, 32}_2 ∨ -b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ p_768 ∨ -b^{24, 33}_1 c b^{24, 32}_2 ∨ -b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ p_768 ∨ b^{24, 33}_0 c in DIMACS: 14306 -14307 14308 768 -14309 0 14306 -14307 14308 768 -14310 0 14306 -14307 14308 768 14311 0 c 1-1 --> 0 c (-b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ b^{24, 32}_0 ∧ -p_768) -> (-b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ -b^{24, 33}_0) c in CNF: c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ p_768 ∨ -b^{24, 33}_2 c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ p_768 ∨ -b^{24, 33}_1 c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ p_768 ∨ -b^{24, 33}_0 c in DIMACS: 14306 14307 -14308 768 -14309 0 14306 14307 -14308 768 -14310 0 14306 14307 -14308 768 -14311 0 c 0-1 --> -1 c (-b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ -b^{24, 32}_0 ∧ -p_768) -> ( b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ b^{24, 33}_0) c in CNF: c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ p_768 ∨ b^{24, 33}_2 c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ p_768 ∨ -b^{24, 33}_1 c b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ p_768 ∨ b^{24, 33}_0 c in DIMACS: 14306 14307 14308 768 14309 0 14306 14307 14308 768 -14310 0 14306 14307 14308 768 14311 0 c -1-1 --> -2 c ( b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ b^{24, 32}_0 ∧ -p_768) -> ( b^{24, 33}_2 ∧ b^{24, 33}_1 ∧ -b^{24, 33}_0) c in CNF: c -b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ p_768 ∨ b^{24, 33}_2 c -b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ p_768 ∨ b^{24, 33}_1 c -b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ p_768 ∨ -b^{24, 33}_0 c in DIMACS: -14306 14307 -14308 768 14309 0 -14306 14307 -14308 768 14310 0 -14306 14307 -14308 768 -14311 0 c -2-1 --> break c ( b^{24, 32}_2 ∧ b^{24, 32}_1 ∧ -b^{24, 32}_0 ∧ -p_768) -> break c in CNF: c -b^{24, 32}_2 ∨ -b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ p_768 ∨ break c in DIMACS: -14306 -14307 14308 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 32}_2 ∧ -b^{24, 32}_1 ∧ -b^{24, 32}_0 ∧ true) c in CNF: c -b^{24, 32}_2 ∨ b^{24, 32}_1 ∨ b^{24, 32}_0 ∨ false c in DIMACS: -14306 14307 14308 0 c 3 does not represent an automaton state. c -(-b^{24, 32}_2 ∧ b^{24, 32}_1 ∧ b^{24, 32}_0 ∧ true) c in CNF: c b^{24, 32}_2 ∨ -b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ false c in DIMACS: 14306 -14307 -14308 0 c -3 does not represent an automaton state. c -( b^{24, 32}_2 ∧ b^{24, 32}_1 ∧ b^{24, 32}_0 ∧ true) c in CNF: c -b^{24, 32}_2 ∨ -b^{24, 32}_1 ∨ -b^{24, 32}_0 ∨ false c in DIMACS: -14306 -14307 -14308 0 c i = 33 c -2+1 --> -1 c ( b^{24, 33}_2 ∧ b^{24, 33}_1 ∧ -b^{24, 33}_0 ∧ p_792) -> ( b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ b^{24, 34}_0) c in CNF: c -b^{24, 33}_2 ∨ -b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ -p_792 ∨ b^{24, 34}_2 c -b^{24, 33}_2 ∨ -b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ -p_792 ∨ -b^{24, 34}_1 c -b^{24, 33}_2 ∨ -b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ -p_792 ∨ b^{24, 34}_0 c in DIMACS: -14309 -14310 14311 -792 14312 0 -14309 -14310 14311 -792 -14313 0 -14309 -14310 14311 -792 14314 0 c -1+1 --> 0 c ( b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ b^{24, 33}_0 ∧ p_792) -> (-b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ -b^{24, 34}_0) c in CNF: c -b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ -p_792 ∨ -b^{24, 34}_2 c -b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ -p_792 ∨ -b^{24, 34}_1 c -b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ -p_792 ∨ -b^{24, 34}_0 c in DIMACS: -14309 14310 -14311 -792 -14312 0 -14309 14310 -14311 -792 -14313 0 -14309 14310 -14311 -792 -14314 0 c 0+1 --> 1 c (-b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ -b^{24, 33}_0 ∧ p_792) -> (-b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ b^{24, 34}_0) c in CNF: c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ -p_792 ∨ -b^{24, 34}_2 c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ -p_792 ∨ -b^{24, 34}_1 c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ -p_792 ∨ b^{24, 34}_0 c in DIMACS: 14309 14310 14311 -792 -14312 0 14309 14310 14311 -792 -14313 0 14309 14310 14311 -792 14314 0 c 1+1 --> 2 c (-b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ b^{24, 33}_0 ∧ p_792) -> (-b^{24, 34}_2 ∧ b^{24, 34}_1 ∧ -b^{24, 34}_0) c in CNF: c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ -p_792 ∨ -b^{24, 34}_2 c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ -p_792 ∨ b^{24, 34}_1 c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ -p_792 ∨ -b^{24, 34}_0 c in DIMACS: 14309 14310 -14311 -792 -14312 0 14309 14310 -14311 -792 14313 0 14309 14310 -14311 -792 -14314 0 c 2+1 --> break c (-b^{24, 33}_2 ∧ b^{24, 33}_1 ∧ -b^{24, 33}_0 ∧ p_792) -> break c in CNF: c b^{24, 33}_2 ∨ -b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ -p_792 ∨ break c in DIMACS: 14309 -14310 14311 -792 1162 0 c 2-1 --> 1 c (-b^{24, 33}_2 ∧ b^{24, 33}_1 ∧ -b^{24, 33}_0 ∧ -p_792) -> (-b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ b^{24, 34}_0) c in CNF: c b^{24, 33}_2 ∨ -b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ p_792 ∨ -b^{24, 34}_2 c b^{24, 33}_2 ∨ -b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ p_792 ∨ -b^{24, 34}_1 c b^{24, 33}_2 ∨ -b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ p_792 ∨ b^{24, 34}_0 c in DIMACS: 14309 -14310 14311 792 -14312 0 14309 -14310 14311 792 -14313 0 14309 -14310 14311 792 14314 0 c 1-1 --> 0 c (-b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ b^{24, 33}_0 ∧ -p_792) -> (-b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ -b^{24, 34}_0) c in CNF: c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ p_792 ∨ -b^{24, 34}_2 c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ p_792 ∨ -b^{24, 34}_1 c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ p_792 ∨ -b^{24, 34}_0 c in DIMACS: 14309 14310 -14311 792 -14312 0 14309 14310 -14311 792 -14313 0 14309 14310 -14311 792 -14314 0 c 0-1 --> -1 c (-b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ -b^{24, 33}_0 ∧ -p_792) -> ( b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ b^{24, 34}_0) c in CNF: c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ p_792 ∨ b^{24, 34}_2 c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ p_792 ∨ -b^{24, 34}_1 c b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ p_792 ∨ b^{24, 34}_0 c in DIMACS: 14309 14310 14311 792 14312 0 14309 14310 14311 792 -14313 0 14309 14310 14311 792 14314 0 c -1-1 --> -2 c ( b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ b^{24, 33}_0 ∧ -p_792) -> ( b^{24, 34}_2 ∧ b^{24, 34}_1 ∧ -b^{24, 34}_0) c in CNF: c -b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ p_792 ∨ b^{24, 34}_2 c -b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ p_792 ∨ b^{24, 34}_1 c -b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ p_792 ∨ -b^{24, 34}_0 c in DIMACS: -14309 14310 -14311 792 14312 0 -14309 14310 -14311 792 14313 0 -14309 14310 -14311 792 -14314 0 c -2-1 --> break c ( b^{24, 33}_2 ∧ b^{24, 33}_1 ∧ -b^{24, 33}_0 ∧ -p_792) -> break c in CNF: c -b^{24, 33}_2 ∨ -b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ p_792 ∨ break c in DIMACS: -14309 -14310 14311 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 33}_2 ∧ -b^{24, 33}_1 ∧ -b^{24, 33}_0 ∧ true) c in CNF: c -b^{24, 33}_2 ∨ b^{24, 33}_1 ∨ b^{24, 33}_0 ∨ false c in DIMACS: -14309 14310 14311 0 c 3 does not represent an automaton state. c -(-b^{24, 33}_2 ∧ b^{24, 33}_1 ∧ b^{24, 33}_0 ∧ true) c in CNF: c b^{24, 33}_2 ∨ -b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ false c in DIMACS: 14309 -14310 -14311 0 c -3 does not represent an automaton state. c -( b^{24, 33}_2 ∧ b^{24, 33}_1 ∧ b^{24, 33}_0 ∧ true) c in CNF: c -b^{24, 33}_2 ∨ -b^{24, 33}_1 ∨ -b^{24, 33}_0 ∨ false c in DIMACS: -14309 -14310 -14311 0 c i = 34 c -2+1 --> -1 c ( b^{24, 34}_2 ∧ b^{24, 34}_1 ∧ -b^{24, 34}_0 ∧ p_816) -> ( b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ b^{24, 35}_0) c in CNF: c -b^{24, 34}_2 ∨ -b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ -p_816 ∨ b^{24, 35}_2 c -b^{24, 34}_2 ∨ -b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ -p_816 ∨ -b^{24, 35}_1 c -b^{24, 34}_2 ∨ -b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ -p_816 ∨ b^{24, 35}_0 c in DIMACS: -14312 -14313 14314 -816 14315 0 -14312 -14313 14314 -816 -14316 0 -14312 -14313 14314 -816 14317 0 c -1+1 --> 0 c ( b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ b^{24, 34}_0 ∧ p_816) -> (-b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ -b^{24, 35}_0) c in CNF: c -b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ -p_816 ∨ -b^{24, 35}_2 c -b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ -p_816 ∨ -b^{24, 35}_1 c -b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ -p_816 ∨ -b^{24, 35}_0 c in DIMACS: -14312 14313 -14314 -816 -14315 0 -14312 14313 -14314 -816 -14316 0 -14312 14313 -14314 -816 -14317 0 c 0+1 --> 1 c (-b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ -b^{24, 34}_0 ∧ p_816) -> (-b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ b^{24, 35}_0) c in CNF: c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ -p_816 ∨ -b^{24, 35}_2 c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ -p_816 ∨ -b^{24, 35}_1 c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ -p_816 ∨ b^{24, 35}_0 c in DIMACS: 14312 14313 14314 -816 -14315 0 14312 14313 14314 -816 -14316 0 14312 14313 14314 -816 14317 0 c 1+1 --> 2 c (-b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ b^{24, 34}_0 ∧ p_816) -> (-b^{24, 35}_2 ∧ b^{24, 35}_1 ∧ -b^{24, 35}_0) c in CNF: c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ -p_816 ∨ -b^{24, 35}_2 c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ -p_816 ∨ b^{24, 35}_1 c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ -p_816 ∨ -b^{24, 35}_0 c in DIMACS: 14312 14313 -14314 -816 -14315 0 14312 14313 -14314 -816 14316 0 14312 14313 -14314 -816 -14317 0 c 2+1 --> break c (-b^{24, 34}_2 ∧ b^{24, 34}_1 ∧ -b^{24, 34}_0 ∧ p_816) -> break c in CNF: c b^{24, 34}_2 ∨ -b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ -p_816 ∨ break c in DIMACS: 14312 -14313 14314 -816 1162 0 c 2-1 --> 1 c (-b^{24, 34}_2 ∧ b^{24, 34}_1 ∧ -b^{24, 34}_0 ∧ -p_816) -> (-b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ b^{24, 35}_0) c in CNF: c b^{24, 34}_2 ∨ -b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ p_816 ∨ -b^{24, 35}_2 c b^{24, 34}_2 ∨ -b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ p_816 ∨ -b^{24, 35}_1 c b^{24, 34}_2 ∨ -b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ p_816 ∨ b^{24, 35}_0 c in DIMACS: 14312 -14313 14314 816 -14315 0 14312 -14313 14314 816 -14316 0 14312 -14313 14314 816 14317 0 c 1-1 --> 0 c (-b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ b^{24, 34}_0 ∧ -p_816) -> (-b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ -b^{24, 35}_0) c in CNF: c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ p_816 ∨ -b^{24, 35}_2 c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ p_816 ∨ -b^{24, 35}_1 c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ p_816 ∨ -b^{24, 35}_0 c in DIMACS: 14312 14313 -14314 816 -14315 0 14312 14313 -14314 816 -14316 0 14312 14313 -14314 816 -14317 0 c 0-1 --> -1 c (-b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ -b^{24, 34}_0 ∧ -p_816) -> ( b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ b^{24, 35}_0) c in CNF: c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ p_816 ∨ b^{24, 35}_2 c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ p_816 ∨ -b^{24, 35}_1 c b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ p_816 ∨ b^{24, 35}_0 c in DIMACS: 14312 14313 14314 816 14315 0 14312 14313 14314 816 -14316 0 14312 14313 14314 816 14317 0 c -1-1 --> -2 c ( b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ b^{24, 34}_0 ∧ -p_816) -> ( b^{24, 35}_2 ∧ b^{24, 35}_1 ∧ -b^{24, 35}_0) c in CNF: c -b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ p_816 ∨ b^{24, 35}_2 c -b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ p_816 ∨ b^{24, 35}_1 c -b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ p_816 ∨ -b^{24, 35}_0 c in DIMACS: -14312 14313 -14314 816 14315 0 -14312 14313 -14314 816 14316 0 -14312 14313 -14314 816 -14317 0 c -2-1 --> break c ( b^{24, 34}_2 ∧ b^{24, 34}_1 ∧ -b^{24, 34}_0 ∧ -p_816) -> break c in CNF: c -b^{24, 34}_2 ∨ -b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ p_816 ∨ break c in DIMACS: -14312 -14313 14314 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 34}_2 ∧ -b^{24, 34}_1 ∧ -b^{24, 34}_0 ∧ true) c in CNF: c -b^{24, 34}_2 ∨ b^{24, 34}_1 ∨ b^{24, 34}_0 ∨ false c in DIMACS: -14312 14313 14314 0 c 3 does not represent an automaton state. c -(-b^{24, 34}_2 ∧ b^{24, 34}_1 ∧ b^{24, 34}_0 ∧ true) c in CNF: c b^{24, 34}_2 ∨ -b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ false c in DIMACS: 14312 -14313 -14314 0 c -3 does not represent an automaton state. c -( b^{24, 34}_2 ∧ b^{24, 34}_1 ∧ b^{24, 34}_0 ∧ true) c in CNF: c -b^{24, 34}_2 ∨ -b^{24, 34}_1 ∨ -b^{24, 34}_0 ∨ false c in DIMACS: -14312 -14313 -14314 0 c i = 35 c -2+1 --> -1 c ( b^{24, 35}_2 ∧ b^{24, 35}_1 ∧ -b^{24, 35}_0 ∧ p_840) -> ( b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ b^{24, 36}_0) c in CNF: c -b^{24, 35}_2 ∨ -b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ -p_840 ∨ b^{24, 36}_2 c -b^{24, 35}_2 ∨ -b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ -p_840 ∨ -b^{24, 36}_1 c -b^{24, 35}_2 ∨ -b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ -p_840 ∨ b^{24, 36}_0 c in DIMACS: -14315 -14316 14317 -840 14318 0 -14315 -14316 14317 -840 -14319 0 -14315 -14316 14317 -840 14320 0 c -1+1 --> 0 c ( b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ b^{24, 35}_0 ∧ p_840) -> (-b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ -b^{24, 36}_0) c in CNF: c -b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ -p_840 ∨ -b^{24, 36}_2 c -b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ -p_840 ∨ -b^{24, 36}_1 c -b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ -p_840 ∨ -b^{24, 36}_0 c in DIMACS: -14315 14316 -14317 -840 -14318 0 -14315 14316 -14317 -840 -14319 0 -14315 14316 -14317 -840 -14320 0 c 0+1 --> 1 c (-b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ -b^{24, 35}_0 ∧ p_840) -> (-b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ b^{24, 36}_0) c in CNF: c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ -p_840 ∨ -b^{24, 36}_2 c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ -p_840 ∨ -b^{24, 36}_1 c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ -p_840 ∨ b^{24, 36}_0 c in DIMACS: 14315 14316 14317 -840 -14318 0 14315 14316 14317 -840 -14319 0 14315 14316 14317 -840 14320 0 c 1+1 --> 2 c (-b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ b^{24, 35}_0 ∧ p_840) -> (-b^{24, 36}_2 ∧ b^{24, 36}_1 ∧ -b^{24, 36}_0) c in CNF: c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ -p_840 ∨ -b^{24, 36}_2 c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ -p_840 ∨ b^{24, 36}_1 c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ -p_840 ∨ -b^{24, 36}_0 c in DIMACS: 14315 14316 -14317 -840 -14318 0 14315 14316 -14317 -840 14319 0 14315 14316 -14317 -840 -14320 0 c 2+1 --> break c (-b^{24, 35}_2 ∧ b^{24, 35}_1 ∧ -b^{24, 35}_0 ∧ p_840) -> break c in CNF: c b^{24, 35}_2 ∨ -b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ -p_840 ∨ break c in DIMACS: 14315 -14316 14317 -840 1162 0 c 2-1 --> 1 c (-b^{24, 35}_2 ∧ b^{24, 35}_1 ∧ -b^{24, 35}_0 ∧ -p_840) -> (-b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ b^{24, 36}_0) c in CNF: c b^{24, 35}_2 ∨ -b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ p_840 ∨ -b^{24, 36}_2 c b^{24, 35}_2 ∨ -b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ p_840 ∨ -b^{24, 36}_1 c b^{24, 35}_2 ∨ -b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ p_840 ∨ b^{24, 36}_0 c in DIMACS: 14315 -14316 14317 840 -14318 0 14315 -14316 14317 840 -14319 0 14315 -14316 14317 840 14320 0 c 1-1 --> 0 c (-b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ b^{24, 35}_0 ∧ -p_840) -> (-b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ -b^{24, 36}_0) c in CNF: c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ p_840 ∨ -b^{24, 36}_2 c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ p_840 ∨ -b^{24, 36}_1 c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ p_840 ∨ -b^{24, 36}_0 c in DIMACS: 14315 14316 -14317 840 -14318 0 14315 14316 -14317 840 -14319 0 14315 14316 -14317 840 -14320 0 c 0-1 --> -1 c (-b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ -b^{24, 35}_0 ∧ -p_840) -> ( b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ b^{24, 36}_0) c in CNF: c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ p_840 ∨ b^{24, 36}_2 c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ p_840 ∨ -b^{24, 36}_1 c b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ p_840 ∨ b^{24, 36}_0 c in DIMACS: 14315 14316 14317 840 14318 0 14315 14316 14317 840 -14319 0 14315 14316 14317 840 14320 0 c -1-1 --> -2 c ( b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ b^{24, 35}_0 ∧ -p_840) -> ( b^{24, 36}_2 ∧ b^{24, 36}_1 ∧ -b^{24, 36}_0) c in CNF: c -b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ p_840 ∨ b^{24, 36}_2 c -b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ p_840 ∨ b^{24, 36}_1 c -b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ p_840 ∨ -b^{24, 36}_0 c in DIMACS: -14315 14316 -14317 840 14318 0 -14315 14316 -14317 840 14319 0 -14315 14316 -14317 840 -14320 0 c -2-1 --> break c ( b^{24, 35}_2 ∧ b^{24, 35}_1 ∧ -b^{24, 35}_0 ∧ -p_840) -> break c in CNF: c -b^{24, 35}_2 ∨ -b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ p_840 ∨ break c in DIMACS: -14315 -14316 14317 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 35}_2 ∧ -b^{24, 35}_1 ∧ -b^{24, 35}_0 ∧ true) c in CNF: c -b^{24, 35}_2 ∨ b^{24, 35}_1 ∨ b^{24, 35}_0 ∨ false c in DIMACS: -14315 14316 14317 0 c 3 does not represent an automaton state. c -(-b^{24, 35}_2 ∧ b^{24, 35}_1 ∧ b^{24, 35}_0 ∧ true) c in CNF: c b^{24, 35}_2 ∨ -b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ false c in DIMACS: 14315 -14316 -14317 0 c -3 does not represent an automaton state. c -( b^{24, 35}_2 ∧ b^{24, 35}_1 ∧ b^{24, 35}_0 ∧ true) c in CNF: c -b^{24, 35}_2 ∨ -b^{24, 35}_1 ∨ -b^{24, 35}_0 ∨ false c in DIMACS: -14315 -14316 -14317 0 c i = 36 c -2+1 --> -1 c ( b^{24, 36}_2 ∧ b^{24, 36}_1 ∧ -b^{24, 36}_0 ∧ p_864) -> ( b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ b^{24, 37}_0) c in CNF: c -b^{24, 36}_2 ∨ -b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ -p_864 ∨ b^{24, 37}_2 c -b^{24, 36}_2 ∨ -b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ -p_864 ∨ -b^{24, 37}_1 c -b^{24, 36}_2 ∨ -b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ -p_864 ∨ b^{24, 37}_0 c in DIMACS: -14318 -14319 14320 -864 14321 0 -14318 -14319 14320 -864 -14322 0 -14318 -14319 14320 -864 14323 0 c -1+1 --> 0 c ( b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ b^{24, 36}_0 ∧ p_864) -> (-b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ -b^{24, 37}_0) c in CNF: c -b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ -p_864 ∨ -b^{24, 37}_2 c -b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ -p_864 ∨ -b^{24, 37}_1 c -b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ -p_864 ∨ -b^{24, 37}_0 c in DIMACS: -14318 14319 -14320 -864 -14321 0 -14318 14319 -14320 -864 -14322 0 -14318 14319 -14320 -864 -14323 0 c 0+1 --> 1 c (-b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ -b^{24, 36}_0 ∧ p_864) -> (-b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ b^{24, 37}_0) c in CNF: c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ -p_864 ∨ -b^{24, 37}_2 c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ -p_864 ∨ -b^{24, 37}_1 c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ -p_864 ∨ b^{24, 37}_0 c in DIMACS: 14318 14319 14320 -864 -14321 0 14318 14319 14320 -864 -14322 0 14318 14319 14320 -864 14323 0 c 1+1 --> 2 c (-b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ b^{24, 36}_0 ∧ p_864) -> (-b^{24, 37}_2 ∧ b^{24, 37}_1 ∧ -b^{24, 37}_0) c in CNF: c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ -p_864 ∨ -b^{24, 37}_2 c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ -p_864 ∨ b^{24, 37}_1 c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ -p_864 ∨ -b^{24, 37}_0 c in DIMACS: 14318 14319 -14320 -864 -14321 0 14318 14319 -14320 -864 14322 0 14318 14319 -14320 -864 -14323 0 c 2+1 --> break c (-b^{24, 36}_2 ∧ b^{24, 36}_1 ∧ -b^{24, 36}_0 ∧ p_864) -> break c in CNF: c b^{24, 36}_2 ∨ -b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ -p_864 ∨ break c in DIMACS: 14318 -14319 14320 -864 1162 0 c 2-1 --> 1 c (-b^{24, 36}_2 ∧ b^{24, 36}_1 ∧ -b^{24, 36}_0 ∧ -p_864) -> (-b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ b^{24, 37}_0) c in CNF: c b^{24, 36}_2 ∨ -b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ p_864 ∨ -b^{24, 37}_2 c b^{24, 36}_2 ∨ -b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ p_864 ∨ -b^{24, 37}_1 c b^{24, 36}_2 ∨ -b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ p_864 ∨ b^{24, 37}_0 c in DIMACS: 14318 -14319 14320 864 -14321 0 14318 -14319 14320 864 -14322 0 14318 -14319 14320 864 14323 0 c 1-1 --> 0 c (-b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ b^{24, 36}_0 ∧ -p_864) -> (-b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ -b^{24, 37}_0) c in CNF: c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ p_864 ∨ -b^{24, 37}_2 c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ p_864 ∨ -b^{24, 37}_1 c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ p_864 ∨ -b^{24, 37}_0 c in DIMACS: 14318 14319 -14320 864 -14321 0 14318 14319 -14320 864 -14322 0 14318 14319 -14320 864 -14323 0 c 0-1 --> -1 c (-b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ -b^{24, 36}_0 ∧ -p_864) -> ( b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ b^{24, 37}_0) c in CNF: c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ p_864 ∨ b^{24, 37}_2 c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ p_864 ∨ -b^{24, 37}_1 c b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ p_864 ∨ b^{24, 37}_0 c in DIMACS: 14318 14319 14320 864 14321 0 14318 14319 14320 864 -14322 0 14318 14319 14320 864 14323 0 c -1-1 --> -2 c ( b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ b^{24, 36}_0 ∧ -p_864) -> ( b^{24, 37}_2 ∧ b^{24, 37}_1 ∧ -b^{24, 37}_0) c in CNF: c -b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ p_864 ∨ b^{24, 37}_2 c -b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ p_864 ∨ b^{24, 37}_1 c -b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ p_864 ∨ -b^{24, 37}_0 c in DIMACS: -14318 14319 -14320 864 14321 0 -14318 14319 -14320 864 14322 0 -14318 14319 -14320 864 -14323 0 c -2-1 --> break c ( b^{24, 36}_2 ∧ b^{24, 36}_1 ∧ -b^{24, 36}_0 ∧ -p_864) -> break c in CNF: c -b^{24, 36}_2 ∨ -b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ p_864 ∨ break c in DIMACS: -14318 -14319 14320 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 36}_2 ∧ -b^{24, 36}_1 ∧ -b^{24, 36}_0 ∧ true) c in CNF: c -b^{24, 36}_2 ∨ b^{24, 36}_1 ∨ b^{24, 36}_0 ∨ false c in DIMACS: -14318 14319 14320 0 c 3 does not represent an automaton state. c -(-b^{24, 36}_2 ∧ b^{24, 36}_1 ∧ b^{24, 36}_0 ∧ true) c in CNF: c b^{24, 36}_2 ∨ -b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ false c in DIMACS: 14318 -14319 -14320 0 c -3 does not represent an automaton state. c -( b^{24, 36}_2 ∧ b^{24, 36}_1 ∧ b^{24, 36}_0 ∧ true) c in CNF: c -b^{24, 36}_2 ∨ -b^{24, 36}_1 ∨ -b^{24, 36}_0 ∨ false c in DIMACS: -14318 -14319 -14320 0 c i = 37 c -2+1 --> -1 c ( b^{24, 37}_2 ∧ b^{24, 37}_1 ∧ -b^{24, 37}_0 ∧ p_888) -> ( b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ b^{24, 38}_0) c in CNF: c -b^{24, 37}_2 ∨ -b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ -p_888 ∨ b^{24, 38}_2 c -b^{24, 37}_2 ∨ -b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ -p_888 ∨ -b^{24, 38}_1 c -b^{24, 37}_2 ∨ -b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ -p_888 ∨ b^{24, 38}_0 c in DIMACS: -14321 -14322 14323 -888 14324 0 -14321 -14322 14323 -888 -14325 0 -14321 -14322 14323 -888 14326 0 c -1+1 --> 0 c ( b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ b^{24, 37}_0 ∧ p_888) -> (-b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ -b^{24, 38}_0) c in CNF: c -b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ -p_888 ∨ -b^{24, 38}_2 c -b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ -p_888 ∨ -b^{24, 38}_1 c -b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ -p_888 ∨ -b^{24, 38}_0 c in DIMACS: -14321 14322 -14323 -888 -14324 0 -14321 14322 -14323 -888 -14325 0 -14321 14322 -14323 -888 -14326 0 c 0+1 --> 1 c (-b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ -b^{24, 37}_0 ∧ p_888) -> (-b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ b^{24, 38}_0) c in CNF: c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ -p_888 ∨ -b^{24, 38}_2 c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ -p_888 ∨ -b^{24, 38}_1 c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ -p_888 ∨ b^{24, 38}_0 c in DIMACS: 14321 14322 14323 -888 -14324 0 14321 14322 14323 -888 -14325 0 14321 14322 14323 -888 14326 0 c 1+1 --> 2 c (-b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ b^{24, 37}_0 ∧ p_888) -> (-b^{24, 38}_2 ∧ b^{24, 38}_1 ∧ -b^{24, 38}_0) c in CNF: c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ -p_888 ∨ -b^{24, 38}_2 c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ -p_888 ∨ b^{24, 38}_1 c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ -p_888 ∨ -b^{24, 38}_0 c in DIMACS: 14321 14322 -14323 -888 -14324 0 14321 14322 -14323 -888 14325 0 14321 14322 -14323 -888 -14326 0 c 2+1 --> break c (-b^{24, 37}_2 ∧ b^{24, 37}_1 ∧ -b^{24, 37}_0 ∧ p_888) -> break c in CNF: c b^{24, 37}_2 ∨ -b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ -p_888 ∨ break c in DIMACS: 14321 -14322 14323 -888 1162 0 c 2-1 --> 1 c (-b^{24, 37}_2 ∧ b^{24, 37}_1 ∧ -b^{24, 37}_0 ∧ -p_888) -> (-b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ b^{24, 38}_0) c in CNF: c b^{24, 37}_2 ∨ -b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ p_888 ∨ -b^{24, 38}_2 c b^{24, 37}_2 ∨ -b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ p_888 ∨ -b^{24, 38}_1 c b^{24, 37}_2 ∨ -b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ p_888 ∨ b^{24, 38}_0 c in DIMACS: 14321 -14322 14323 888 -14324 0 14321 -14322 14323 888 -14325 0 14321 -14322 14323 888 14326 0 c 1-1 --> 0 c (-b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ b^{24, 37}_0 ∧ -p_888) -> (-b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ -b^{24, 38}_0) c in CNF: c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ p_888 ∨ -b^{24, 38}_2 c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ p_888 ∨ -b^{24, 38}_1 c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ p_888 ∨ -b^{24, 38}_0 c in DIMACS: 14321 14322 -14323 888 -14324 0 14321 14322 -14323 888 -14325 0 14321 14322 -14323 888 -14326 0 c 0-1 --> -1 c (-b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ -b^{24, 37}_0 ∧ -p_888) -> ( b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ b^{24, 38}_0) c in CNF: c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ p_888 ∨ b^{24, 38}_2 c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ p_888 ∨ -b^{24, 38}_1 c b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ p_888 ∨ b^{24, 38}_0 c in DIMACS: 14321 14322 14323 888 14324 0 14321 14322 14323 888 -14325 0 14321 14322 14323 888 14326 0 c -1-1 --> -2 c ( b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ b^{24, 37}_0 ∧ -p_888) -> ( b^{24, 38}_2 ∧ b^{24, 38}_1 ∧ -b^{24, 38}_0) c in CNF: c -b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ p_888 ∨ b^{24, 38}_2 c -b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ p_888 ∨ b^{24, 38}_1 c -b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ p_888 ∨ -b^{24, 38}_0 c in DIMACS: -14321 14322 -14323 888 14324 0 -14321 14322 -14323 888 14325 0 -14321 14322 -14323 888 -14326 0 c -2-1 --> break c ( b^{24, 37}_2 ∧ b^{24, 37}_1 ∧ -b^{24, 37}_0 ∧ -p_888) -> break c in CNF: c -b^{24, 37}_2 ∨ -b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ p_888 ∨ break c in DIMACS: -14321 -14322 14323 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 37}_2 ∧ -b^{24, 37}_1 ∧ -b^{24, 37}_0 ∧ true) c in CNF: c -b^{24, 37}_2 ∨ b^{24, 37}_1 ∨ b^{24, 37}_0 ∨ false c in DIMACS: -14321 14322 14323 0 c 3 does not represent an automaton state. c -(-b^{24, 37}_2 ∧ b^{24, 37}_1 ∧ b^{24, 37}_0 ∧ true) c in CNF: c b^{24, 37}_2 ∨ -b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ false c in DIMACS: 14321 -14322 -14323 0 c -3 does not represent an automaton state. c -( b^{24, 37}_2 ∧ b^{24, 37}_1 ∧ b^{24, 37}_0 ∧ true) c in CNF: c -b^{24, 37}_2 ∨ -b^{24, 37}_1 ∨ -b^{24, 37}_0 ∨ false c in DIMACS: -14321 -14322 -14323 0 c i = 38 c -2+1 --> -1 c ( b^{24, 38}_2 ∧ b^{24, 38}_1 ∧ -b^{24, 38}_0 ∧ p_912) -> ( b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ b^{24, 39}_0) c in CNF: c -b^{24, 38}_2 ∨ -b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ -p_912 ∨ b^{24, 39}_2 c -b^{24, 38}_2 ∨ -b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ -p_912 ∨ -b^{24, 39}_1 c -b^{24, 38}_2 ∨ -b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ -p_912 ∨ b^{24, 39}_0 c in DIMACS: -14324 -14325 14326 -912 14327 0 -14324 -14325 14326 -912 -14328 0 -14324 -14325 14326 -912 14329 0 c -1+1 --> 0 c ( b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ b^{24, 38}_0 ∧ p_912) -> (-b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ -b^{24, 39}_0) c in CNF: c -b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ -p_912 ∨ -b^{24, 39}_2 c -b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ -p_912 ∨ -b^{24, 39}_1 c -b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ -p_912 ∨ -b^{24, 39}_0 c in DIMACS: -14324 14325 -14326 -912 -14327 0 -14324 14325 -14326 -912 -14328 0 -14324 14325 -14326 -912 -14329 0 c 0+1 --> 1 c (-b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ -b^{24, 38}_0 ∧ p_912) -> (-b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ b^{24, 39}_0) c in CNF: c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ -p_912 ∨ -b^{24, 39}_2 c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ -p_912 ∨ -b^{24, 39}_1 c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ -p_912 ∨ b^{24, 39}_0 c in DIMACS: 14324 14325 14326 -912 -14327 0 14324 14325 14326 -912 -14328 0 14324 14325 14326 -912 14329 0 c 1+1 --> 2 c (-b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ b^{24, 38}_0 ∧ p_912) -> (-b^{24, 39}_2 ∧ b^{24, 39}_1 ∧ -b^{24, 39}_0) c in CNF: c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ -p_912 ∨ -b^{24, 39}_2 c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ -p_912 ∨ b^{24, 39}_1 c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ -p_912 ∨ -b^{24, 39}_0 c in DIMACS: 14324 14325 -14326 -912 -14327 0 14324 14325 -14326 -912 14328 0 14324 14325 -14326 -912 -14329 0 c 2+1 --> break c (-b^{24, 38}_2 ∧ b^{24, 38}_1 ∧ -b^{24, 38}_0 ∧ p_912) -> break c in CNF: c b^{24, 38}_2 ∨ -b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ -p_912 ∨ break c in DIMACS: 14324 -14325 14326 -912 1162 0 c 2-1 --> 1 c (-b^{24, 38}_2 ∧ b^{24, 38}_1 ∧ -b^{24, 38}_0 ∧ -p_912) -> (-b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ b^{24, 39}_0) c in CNF: c b^{24, 38}_2 ∨ -b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ p_912 ∨ -b^{24, 39}_2 c b^{24, 38}_2 ∨ -b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ p_912 ∨ -b^{24, 39}_1 c b^{24, 38}_2 ∨ -b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ p_912 ∨ b^{24, 39}_0 c in DIMACS: 14324 -14325 14326 912 -14327 0 14324 -14325 14326 912 -14328 0 14324 -14325 14326 912 14329 0 c 1-1 --> 0 c (-b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ b^{24, 38}_0 ∧ -p_912) -> (-b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ -b^{24, 39}_0) c in CNF: c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ p_912 ∨ -b^{24, 39}_2 c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ p_912 ∨ -b^{24, 39}_1 c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ p_912 ∨ -b^{24, 39}_0 c in DIMACS: 14324 14325 -14326 912 -14327 0 14324 14325 -14326 912 -14328 0 14324 14325 -14326 912 -14329 0 c 0-1 --> -1 c (-b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ -b^{24, 38}_0 ∧ -p_912) -> ( b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ b^{24, 39}_0) c in CNF: c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ p_912 ∨ b^{24, 39}_2 c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ p_912 ∨ -b^{24, 39}_1 c b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ p_912 ∨ b^{24, 39}_0 c in DIMACS: 14324 14325 14326 912 14327 0 14324 14325 14326 912 -14328 0 14324 14325 14326 912 14329 0 c -1-1 --> -2 c ( b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ b^{24, 38}_0 ∧ -p_912) -> ( b^{24, 39}_2 ∧ b^{24, 39}_1 ∧ -b^{24, 39}_0) c in CNF: c -b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ p_912 ∨ b^{24, 39}_2 c -b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ p_912 ∨ b^{24, 39}_1 c -b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ p_912 ∨ -b^{24, 39}_0 c in DIMACS: -14324 14325 -14326 912 14327 0 -14324 14325 -14326 912 14328 0 -14324 14325 -14326 912 -14329 0 c -2-1 --> break c ( b^{24, 38}_2 ∧ b^{24, 38}_1 ∧ -b^{24, 38}_0 ∧ -p_912) -> break c in CNF: c -b^{24, 38}_2 ∨ -b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ p_912 ∨ break c in DIMACS: -14324 -14325 14326 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 38}_2 ∧ -b^{24, 38}_1 ∧ -b^{24, 38}_0 ∧ true) c in CNF: c -b^{24, 38}_2 ∨ b^{24, 38}_1 ∨ b^{24, 38}_0 ∨ false c in DIMACS: -14324 14325 14326 0 c 3 does not represent an automaton state. c -(-b^{24, 38}_2 ∧ b^{24, 38}_1 ∧ b^{24, 38}_0 ∧ true) c in CNF: c b^{24, 38}_2 ∨ -b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ false c in DIMACS: 14324 -14325 -14326 0 c -3 does not represent an automaton state. c -( b^{24, 38}_2 ∧ b^{24, 38}_1 ∧ b^{24, 38}_0 ∧ true) c in CNF: c -b^{24, 38}_2 ∨ -b^{24, 38}_1 ∨ -b^{24, 38}_0 ∨ false c in DIMACS: -14324 -14325 -14326 0 c i = 39 c -2+1 --> -1 c ( b^{24, 39}_2 ∧ b^{24, 39}_1 ∧ -b^{24, 39}_0 ∧ p_936) -> ( b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ b^{24, 40}_0) c in CNF: c -b^{24, 39}_2 ∨ -b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ -p_936 ∨ b^{24, 40}_2 c -b^{24, 39}_2 ∨ -b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ -p_936 ∨ -b^{24, 40}_1 c -b^{24, 39}_2 ∨ -b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ -p_936 ∨ b^{24, 40}_0 c in DIMACS: -14327 -14328 14329 -936 14330 0 -14327 -14328 14329 -936 -14331 0 -14327 -14328 14329 -936 14332 0 c -1+1 --> 0 c ( b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ b^{24, 39}_0 ∧ p_936) -> (-b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ -b^{24, 40}_0) c in CNF: c -b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ -p_936 ∨ -b^{24, 40}_2 c -b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ -p_936 ∨ -b^{24, 40}_1 c -b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ -p_936 ∨ -b^{24, 40}_0 c in DIMACS: -14327 14328 -14329 -936 -14330 0 -14327 14328 -14329 -936 -14331 0 -14327 14328 -14329 -936 -14332 0 c 0+1 --> 1 c (-b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ -b^{24, 39}_0 ∧ p_936) -> (-b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ b^{24, 40}_0) c in CNF: c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ -p_936 ∨ -b^{24, 40}_2 c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ -p_936 ∨ -b^{24, 40}_1 c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ -p_936 ∨ b^{24, 40}_0 c in DIMACS: 14327 14328 14329 -936 -14330 0 14327 14328 14329 -936 -14331 0 14327 14328 14329 -936 14332 0 c 1+1 --> 2 c (-b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ b^{24, 39}_0 ∧ p_936) -> (-b^{24, 40}_2 ∧ b^{24, 40}_1 ∧ -b^{24, 40}_0) c in CNF: c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ -p_936 ∨ -b^{24, 40}_2 c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ -p_936 ∨ b^{24, 40}_1 c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ -p_936 ∨ -b^{24, 40}_0 c in DIMACS: 14327 14328 -14329 -936 -14330 0 14327 14328 -14329 -936 14331 0 14327 14328 -14329 -936 -14332 0 c 2+1 --> break c (-b^{24, 39}_2 ∧ b^{24, 39}_1 ∧ -b^{24, 39}_0 ∧ p_936) -> break c in CNF: c b^{24, 39}_2 ∨ -b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ -p_936 ∨ break c in DIMACS: 14327 -14328 14329 -936 1162 0 c 2-1 --> 1 c (-b^{24, 39}_2 ∧ b^{24, 39}_1 ∧ -b^{24, 39}_0 ∧ -p_936) -> (-b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ b^{24, 40}_0) c in CNF: c b^{24, 39}_2 ∨ -b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ p_936 ∨ -b^{24, 40}_2 c b^{24, 39}_2 ∨ -b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ p_936 ∨ -b^{24, 40}_1 c b^{24, 39}_2 ∨ -b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ p_936 ∨ b^{24, 40}_0 c in DIMACS: 14327 -14328 14329 936 -14330 0 14327 -14328 14329 936 -14331 0 14327 -14328 14329 936 14332 0 c 1-1 --> 0 c (-b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ b^{24, 39}_0 ∧ -p_936) -> (-b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ -b^{24, 40}_0) c in CNF: c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ p_936 ∨ -b^{24, 40}_2 c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ p_936 ∨ -b^{24, 40}_1 c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ p_936 ∨ -b^{24, 40}_0 c in DIMACS: 14327 14328 -14329 936 -14330 0 14327 14328 -14329 936 -14331 0 14327 14328 -14329 936 -14332 0 c 0-1 --> -1 c (-b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ -b^{24, 39}_0 ∧ -p_936) -> ( b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ b^{24, 40}_0) c in CNF: c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ p_936 ∨ b^{24, 40}_2 c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ p_936 ∨ -b^{24, 40}_1 c b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ p_936 ∨ b^{24, 40}_0 c in DIMACS: 14327 14328 14329 936 14330 0 14327 14328 14329 936 -14331 0 14327 14328 14329 936 14332 0 c -1-1 --> -2 c ( b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ b^{24, 39}_0 ∧ -p_936) -> ( b^{24, 40}_2 ∧ b^{24, 40}_1 ∧ -b^{24, 40}_0) c in CNF: c -b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ p_936 ∨ b^{24, 40}_2 c -b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ p_936 ∨ b^{24, 40}_1 c -b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ p_936 ∨ -b^{24, 40}_0 c in DIMACS: -14327 14328 -14329 936 14330 0 -14327 14328 -14329 936 14331 0 -14327 14328 -14329 936 -14332 0 c -2-1 --> break c ( b^{24, 39}_2 ∧ b^{24, 39}_1 ∧ -b^{24, 39}_0 ∧ -p_936) -> break c in CNF: c -b^{24, 39}_2 ∨ -b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ p_936 ∨ break c in DIMACS: -14327 -14328 14329 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 39}_2 ∧ -b^{24, 39}_1 ∧ -b^{24, 39}_0 ∧ true) c in CNF: c -b^{24, 39}_2 ∨ b^{24, 39}_1 ∨ b^{24, 39}_0 ∨ false c in DIMACS: -14327 14328 14329 0 c 3 does not represent an automaton state. c -(-b^{24, 39}_2 ∧ b^{24, 39}_1 ∧ b^{24, 39}_0 ∧ true) c in CNF: c b^{24, 39}_2 ∨ -b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ false c in DIMACS: 14327 -14328 -14329 0 c -3 does not represent an automaton state. c -( b^{24, 39}_2 ∧ b^{24, 39}_1 ∧ b^{24, 39}_0 ∧ true) c in CNF: c -b^{24, 39}_2 ∨ -b^{24, 39}_1 ∨ -b^{24, 39}_0 ∨ false c in DIMACS: -14327 -14328 -14329 0 c i = 40 c -2+1 --> -1 c ( b^{24, 40}_2 ∧ b^{24, 40}_1 ∧ -b^{24, 40}_0 ∧ p_960) -> ( b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ b^{24, 41}_0) c in CNF: c -b^{24, 40}_2 ∨ -b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ -p_960 ∨ b^{24, 41}_2 c -b^{24, 40}_2 ∨ -b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ -p_960 ∨ -b^{24, 41}_1 c -b^{24, 40}_2 ∨ -b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ -p_960 ∨ b^{24, 41}_0 c in DIMACS: -14330 -14331 14332 -960 14333 0 -14330 -14331 14332 -960 -14334 0 -14330 -14331 14332 -960 14335 0 c -1+1 --> 0 c ( b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ b^{24, 40}_0 ∧ p_960) -> (-b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ -b^{24, 41}_0) c in CNF: c -b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ -p_960 ∨ -b^{24, 41}_2 c -b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ -p_960 ∨ -b^{24, 41}_1 c -b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ -p_960 ∨ -b^{24, 41}_0 c in DIMACS: -14330 14331 -14332 -960 -14333 0 -14330 14331 -14332 -960 -14334 0 -14330 14331 -14332 -960 -14335 0 c 0+1 --> 1 c (-b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ -b^{24, 40}_0 ∧ p_960) -> (-b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ b^{24, 41}_0) c in CNF: c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ -p_960 ∨ -b^{24, 41}_2 c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ -p_960 ∨ -b^{24, 41}_1 c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ -p_960 ∨ b^{24, 41}_0 c in DIMACS: 14330 14331 14332 -960 -14333 0 14330 14331 14332 -960 -14334 0 14330 14331 14332 -960 14335 0 c 1+1 --> 2 c (-b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ b^{24, 40}_0 ∧ p_960) -> (-b^{24, 41}_2 ∧ b^{24, 41}_1 ∧ -b^{24, 41}_0) c in CNF: c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ -p_960 ∨ -b^{24, 41}_2 c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ -p_960 ∨ b^{24, 41}_1 c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ -p_960 ∨ -b^{24, 41}_0 c in DIMACS: 14330 14331 -14332 -960 -14333 0 14330 14331 -14332 -960 14334 0 14330 14331 -14332 -960 -14335 0 c 2+1 --> break c (-b^{24, 40}_2 ∧ b^{24, 40}_1 ∧ -b^{24, 40}_0 ∧ p_960) -> break c in CNF: c b^{24, 40}_2 ∨ -b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ -p_960 ∨ break c in DIMACS: 14330 -14331 14332 -960 1162 0 c 2-1 --> 1 c (-b^{24, 40}_2 ∧ b^{24, 40}_1 ∧ -b^{24, 40}_0 ∧ -p_960) -> (-b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ b^{24, 41}_0) c in CNF: c b^{24, 40}_2 ∨ -b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ p_960 ∨ -b^{24, 41}_2 c b^{24, 40}_2 ∨ -b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ p_960 ∨ -b^{24, 41}_1 c b^{24, 40}_2 ∨ -b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ p_960 ∨ b^{24, 41}_0 c in DIMACS: 14330 -14331 14332 960 -14333 0 14330 -14331 14332 960 -14334 0 14330 -14331 14332 960 14335 0 c 1-1 --> 0 c (-b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ b^{24, 40}_0 ∧ -p_960) -> (-b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ -b^{24, 41}_0) c in CNF: c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ p_960 ∨ -b^{24, 41}_2 c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ p_960 ∨ -b^{24, 41}_1 c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ p_960 ∨ -b^{24, 41}_0 c in DIMACS: 14330 14331 -14332 960 -14333 0 14330 14331 -14332 960 -14334 0 14330 14331 -14332 960 -14335 0 c 0-1 --> -1 c (-b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ -b^{24, 40}_0 ∧ -p_960) -> ( b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ b^{24, 41}_0) c in CNF: c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ p_960 ∨ b^{24, 41}_2 c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ p_960 ∨ -b^{24, 41}_1 c b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ p_960 ∨ b^{24, 41}_0 c in DIMACS: 14330 14331 14332 960 14333 0 14330 14331 14332 960 -14334 0 14330 14331 14332 960 14335 0 c -1-1 --> -2 c ( b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ b^{24, 40}_0 ∧ -p_960) -> ( b^{24, 41}_2 ∧ b^{24, 41}_1 ∧ -b^{24, 41}_0) c in CNF: c -b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ p_960 ∨ b^{24, 41}_2 c -b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ p_960 ∨ b^{24, 41}_1 c -b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ p_960 ∨ -b^{24, 41}_0 c in DIMACS: -14330 14331 -14332 960 14333 0 -14330 14331 -14332 960 14334 0 -14330 14331 -14332 960 -14335 0 c -2-1 --> break c ( b^{24, 40}_2 ∧ b^{24, 40}_1 ∧ -b^{24, 40}_0 ∧ -p_960) -> break c in CNF: c -b^{24, 40}_2 ∨ -b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ p_960 ∨ break c in DIMACS: -14330 -14331 14332 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 40}_2 ∧ -b^{24, 40}_1 ∧ -b^{24, 40}_0 ∧ true) c in CNF: c -b^{24, 40}_2 ∨ b^{24, 40}_1 ∨ b^{24, 40}_0 ∨ false c in DIMACS: -14330 14331 14332 0 c 3 does not represent an automaton state. c -(-b^{24, 40}_2 ∧ b^{24, 40}_1 ∧ b^{24, 40}_0 ∧ true) c in CNF: c b^{24, 40}_2 ∨ -b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ false c in DIMACS: 14330 -14331 -14332 0 c -3 does not represent an automaton state. c -( b^{24, 40}_2 ∧ b^{24, 40}_1 ∧ b^{24, 40}_0 ∧ true) c in CNF: c -b^{24, 40}_2 ∨ -b^{24, 40}_1 ∨ -b^{24, 40}_0 ∨ false c in DIMACS: -14330 -14331 -14332 0 c i = 41 c -2+1 --> -1 c ( b^{24, 41}_2 ∧ b^{24, 41}_1 ∧ -b^{24, 41}_0 ∧ p_984) -> ( b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ b^{24, 42}_0) c in CNF: c -b^{24, 41}_2 ∨ -b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ -p_984 ∨ b^{24, 42}_2 c -b^{24, 41}_2 ∨ -b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ -p_984 ∨ -b^{24, 42}_1 c -b^{24, 41}_2 ∨ -b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ -p_984 ∨ b^{24, 42}_0 c in DIMACS: -14333 -14334 14335 -984 14336 0 -14333 -14334 14335 -984 -14337 0 -14333 -14334 14335 -984 14338 0 c -1+1 --> 0 c ( b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ b^{24, 41}_0 ∧ p_984) -> (-b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ -b^{24, 42}_0) c in CNF: c -b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ -p_984 ∨ -b^{24, 42}_2 c -b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ -p_984 ∨ -b^{24, 42}_1 c -b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ -p_984 ∨ -b^{24, 42}_0 c in DIMACS: -14333 14334 -14335 -984 -14336 0 -14333 14334 -14335 -984 -14337 0 -14333 14334 -14335 -984 -14338 0 c 0+1 --> 1 c (-b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ -b^{24, 41}_0 ∧ p_984) -> (-b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ b^{24, 42}_0) c in CNF: c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ -p_984 ∨ -b^{24, 42}_2 c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ -p_984 ∨ -b^{24, 42}_1 c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ -p_984 ∨ b^{24, 42}_0 c in DIMACS: 14333 14334 14335 -984 -14336 0 14333 14334 14335 -984 -14337 0 14333 14334 14335 -984 14338 0 c 1+1 --> 2 c (-b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ b^{24, 41}_0 ∧ p_984) -> (-b^{24, 42}_2 ∧ b^{24, 42}_1 ∧ -b^{24, 42}_0) c in CNF: c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ -p_984 ∨ -b^{24, 42}_2 c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ -p_984 ∨ b^{24, 42}_1 c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ -p_984 ∨ -b^{24, 42}_0 c in DIMACS: 14333 14334 -14335 -984 -14336 0 14333 14334 -14335 -984 14337 0 14333 14334 -14335 -984 -14338 0 c 2+1 --> break c (-b^{24, 41}_2 ∧ b^{24, 41}_1 ∧ -b^{24, 41}_0 ∧ p_984) -> break c in CNF: c b^{24, 41}_2 ∨ -b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ -p_984 ∨ break c in DIMACS: 14333 -14334 14335 -984 1162 0 c 2-1 --> 1 c (-b^{24, 41}_2 ∧ b^{24, 41}_1 ∧ -b^{24, 41}_0 ∧ -p_984) -> (-b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ b^{24, 42}_0) c in CNF: c b^{24, 41}_2 ∨ -b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ p_984 ∨ -b^{24, 42}_2 c b^{24, 41}_2 ∨ -b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ p_984 ∨ -b^{24, 42}_1 c b^{24, 41}_2 ∨ -b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ p_984 ∨ b^{24, 42}_0 c in DIMACS: 14333 -14334 14335 984 -14336 0 14333 -14334 14335 984 -14337 0 14333 -14334 14335 984 14338 0 c 1-1 --> 0 c (-b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ b^{24, 41}_0 ∧ -p_984) -> (-b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ -b^{24, 42}_0) c in CNF: c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ p_984 ∨ -b^{24, 42}_2 c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ p_984 ∨ -b^{24, 42}_1 c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ p_984 ∨ -b^{24, 42}_0 c in DIMACS: 14333 14334 -14335 984 -14336 0 14333 14334 -14335 984 -14337 0 14333 14334 -14335 984 -14338 0 c 0-1 --> -1 c (-b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ -b^{24, 41}_0 ∧ -p_984) -> ( b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ b^{24, 42}_0) c in CNF: c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ p_984 ∨ b^{24, 42}_2 c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ p_984 ∨ -b^{24, 42}_1 c b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ p_984 ∨ b^{24, 42}_0 c in DIMACS: 14333 14334 14335 984 14336 0 14333 14334 14335 984 -14337 0 14333 14334 14335 984 14338 0 c -1-1 --> -2 c ( b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ b^{24, 41}_0 ∧ -p_984) -> ( b^{24, 42}_2 ∧ b^{24, 42}_1 ∧ -b^{24, 42}_0) c in CNF: c -b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ p_984 ∨ b^{24, 42}_2 c -b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ p_984 ∨ b^{24, 42}_1 c -b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ p_984 ∨ -b^{24, 42}_0 c in DIMACS: -14333 14334 -14335 984 14336 0 -14333 14334 -14335 984 14337 0 -14333 14334 -14335 984 -14338 0 c -2-1 --> break c ( b^{24, 41}_2 ∧ b^{24, 41}_1 ∧ -b^{24, 41}_0 ∧ -p_984) -> break c in CNF: c -b^{24, 41}_2 ∨ -b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ p_984 ∨ break c in DIMACS: -14333 -14334 14335 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 41}_2 ∧ -b^{24, 41}_1 ∧ -b^{24, 41}_0 ∧ true) c in CNF: c -b^{24, 41}_2 ∨ b^{24, 41}_1 ∨ b^{24, 41}_0 ∨ false c in DIMACS: -14333 14334 14335 0 c 3 does not represent an automaton state. c -(-b^{24, 41}_2 ∧ b^{24, 41}_1 ∧ b^{24, 41}_0 ∧ true) c in CNF: c b^{24, 41}_2 ∨ -b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ false c in DIMACS: 14333 -14334 -14335 0 c -3 does not represent an automaton state. c -( b^{24, 41}_2 ∧ b^{24, 41}_1 ∧ b^{24, 41}_0 ∧ true) c in CNF: c -b^{24, 41}_2 ∨ -b^{24, 41}_1 ∨ -b^{24, 41}_0 ∨ false c in DIMACS: -14333 -14334 -14335 0 c i = 42 c -2+1 --> -1 c ( b^{24, 42}_2 ∧ b^{24, 42}_1 ∧ -b^{24, 42}_0 ∧ p_1008) -> ( b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ b^{24, 43}_0) c in CNF: c -b^{24, 42}_2 ∨ -b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ -p_1008 ∨ b^{24, 43}_2 c -b^{24, 42}_2 ∨ -b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ -p_1008 ∨ -b^{24, 43}_1 c -b^{24, 42}_2 ∨ -b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ -p_1008 ∨ b^{24, 43}_0 c in DIMACS: -14336 -14337 14338 -1008 14339 0 -14336 -14337 14338 -1008 -14340 0 -14336 -14337 14338 -1008 14341 0 c -1+1 --> 0 c ( b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ b^{24, 42}_0 ∧ p_1008) -> (-b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ -b^{24, 43}_0) c in CNF: c -b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ -p_1008 ∨ -b^{24, 43}_2 c -b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ -p_1008 ∨ -b^{24, 43}_1 c -b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ -p_1008 ∨ -b^{24, 43}_0 c in DIMACS: -14336 14337 -14338 -1008 -14339 0 -14336 14337 -14338 -1008 -14340 0 -14336 14337 -14338 -1008 -14341 0 c 0+1 --> 1 c (-b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ -b^{24, 42}_0 ∧ p_1008) -> (-b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ b^{24, 43}_0) c in CNF: c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ -p_1008 ∨ -b^{24, 43}_2 c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ -p_1008 ∨ -b^{24, 43}_1 c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ -p_1008 ∨ b^{24, 43}_0 c in DIMACS: 14336 14337 14338 -1008 -14339 0 14336 14337 14338 -1008 -14340 0 14336 14337 14338 -1008 14341 0 c 1+1 --> 2 c (-b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ b^{24, 42}_0 ∧ p_1008) -> (-b^{24, 43}_2 ∧ b^{24, 43}_1 ∧ -b^{24, 43}_0) c in CNF: c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ -p_1008 ∨ -b^{24, 43}_2 c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ -p_1008 ∨ b^{24, 43}_1 c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ -p_1008 ∨ -b^{24, 43}_0 c in DIMACS: 14336 14337 -14338 -1008 -14339 0 14336 14337 -14338 -1008 14340 0 14336 14337 -14338 -1008 -14341 0 c 2+1 --> break c (-b^{24, 42}_2 ∧ b^{24, 42}_1 ∧ -b^{24, 42}_0 ∧ p_1008) -> break c in CNF: c b^{24, 42}_2 ∨ -b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ -p_1008 ∨ break c in DIMACS: 14336 -14337 14338 -1008 1162 0 c 2-1 --> 1 c (-b^{24, 42}_2 ∧ b^{24, 42}_1 ∧ -b^{24, 42}_0 ∧ -p_1008) -> (-b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ b^{24, 43}_0) c in CNF: c b^{24, 42}_2 ∨ -b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ p_1008 ∨ -b^{24, 43}_2 c b^{24, 42}_2 ∨ -b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ p_1008 ∨ -b^{24, 43}_1 c b^{24, 42}_2 ∨ -b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ p_1008 ∨ b^{24, 43}_0 c in DIMACS: 14336 -14337 14338 1008 -14339 0 14336 -14337 14338 1008 -14340 0 14336 -14337 14338 1008 14341 0 c 1-1 --> 0 c (-b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ b^{24, 42}_0 ∧ -p_1008) -> (-b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ -b^{24, 43}_0) c in CNF: c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ p_1008 ∨ -b^{24, 43}_2 c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ p_1008 ∨ -b^{24, 43}_1 c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ p_1008 ∨ -b^{24, 43}_0 c in DIMACS: 14336 14337 -14338 1008 -14339 0 14336 14337 -14338 1008 -14340 0 14336 14337 -14338 1008 -14341 0 c 0-1 --> -1 c (-b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ -b^{24, 42}_0 ∧ -p_1008) -> ( b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ b^{24, 43}_0) c in CNF: c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ p_1008 ∨ b^{24, 43}_2 c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ p_1008 ∨ -b^{24, 43}_1 c b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ p_1008 ∨ b^{24, 43}_0 c in DIMACS: 14336 14337 14338 1008 14339 0 14336 14337 14338 1008 -14340 0 14336 14337 14338 1008 14341 0 c -1-1 --> -2 c ( b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ b^{24, 42}_0 ∧ -p_1008) -> ( b^{24, 43}_2 ∧ b^{24, 43}_1 ∧ -b^{24, 43}_0) c in CNF: c -b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ p_1008 ∨ b^{24, 43}_2 c -b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ p_1008 ∨ b^{24, 43}_1 c -b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ p_1008 ∨ -b^{24, 43}_0 c in DIMACS: -14336 14337 -14338 1008 14339 0 -14336 14337 -14338 1008 14340 0 -14336 14337 -14338 1008 -14341 0 c -2-1 --> break c ( b^{24, 42}_2 ∧ b^{24, 42}_1 ∧ -b^{24, 42}_0 ∧ -p_1008) -> break c in CNF: c -b^{24, 42}_2 ∨ -b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ p_1008 ∨ break c in DIMACS: -14336 -14337 14338 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 42}_2 ∧ -b^{24, 42}_1 ∧ -b^{24, 42}_0 ∧ true) c in CNF: c -b^{24, 42}_2 ∨ b^{24, 42}_1 ∨ b^{24, 42}_0 ∨ false c in DIMACS: -14336 14337 14338 0 c 3 does not represent an automaton state. c -(-b^{24, 42}_2 ∧ b^{24, 42}_1 ∧ b^{24, 42}_0 ∧ true) c in CNF: c b^{24, 42}_2 ∨ -b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ false c in DIMACS: 14336 -14337 -14338 0 c -3 does not represent an automaton state. c -( b^{24, 42}_2 ∧ b^{24, 42}_1 ∧ b^{24, 42}_0 ∧ true) c in CNF: c -b^{24, 42}_2 ∨ -b^{24, 42}_1 ∨ -b^{24, 42}_0 ∨ false c in DIMACS: -14336 -14337 -14338 0 c i = 43 c -2+1 --> -1 c ( b^{24, 43}_2 ∧ b^{24, 43}_1 ∧ -b^{24, 43}_0 ∧ p_1032) -> ( b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ b^{24, 44}_0) c in CNF: c -b^{24, 43}_2 ∨ -b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ -p_1032 ∨ b^{24, 44}_2 c -b^{24, 43}_2 ∨ -b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ -p_1032 ∨ -b^{24, 44}_1 c -b^{24, 43}_2 ∨ -b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ -p_1032 ∨ b^{24, 44}_0 c in DIMACS: -14339 -14340 14341 -1032 14342 0 -14339 -14340 14341 -1032 -14343 0 -14339 -14340 14341 -1032 14344 0 c -1+1 --> 0 c ( b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ b^{24, 43}_0 ∧ p_1032) -> (-b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ -b^{24, 44}_0) c in CNF: c -b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ -p_1032 ∨ -b^{24, 44}_2 c -b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ -p_1032 ∨ -b^{24, 44}_1 c -b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ -p_1032 ∨ -b^{24, 44}_0 c in DIMACS: -14339 14340 -14341 -1032 -14342 0 -14339 14340 -14341 -1032 -14343 0 -14339 14340 -14341 -1032 -14344 0 c 0+1 --> 1 c (-b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ -b^{24, 43}_0 ∧ p_1032) -> (-b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ b^{24, 44}_0) c in CNF: c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ -p_1032 ∨ -b^{24, 44}_2 c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ -p_1032 ∨ -b^{24, 44}_1 c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ -p_1032 ∨ b^{24, 44}_0 c in DIMACS: 14339 14340 14341 -1032 -14342 0 14339 14340 14341 -1032 -14343 0 14339 14340 14341 -1032 14344 0 c 1+1 --> 2 c (-b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ b^{24, 43}_0 ∧ p_1032) -> (-b^{24, 44}_2 ∧ b^{24, 44}_1 ∧ -b^{24, 44}_0) c in CNF: c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ -p_1032 ∨ -b^{24, 44}_2 c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ -p_1032 ∨ b^{24, 44}_1 c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ -p_1032 ∨ -b^{24, 44}_0 c in DIMACS: 14339 14340 -14341 -1032 -14342 0 14339 14340 -14341 -1032 14343 0 14339 14340 -14341 -1032 -14344 0 c 2+1 --> break c (-b^{24, 43}_2 ∧ b^{24, 43}_1 ∧ -b^{24, 43}_0 ∧ p_1032) -> break c in CNF: c b^{24, 43}_2 ∨ -b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ -p_1032 ∨ break c in DIMACS: 14339 -14340 14341 -1032 1162 0 c 2-1 --> 1 c (-b^{24, 43}_2 ∧ b^{24, 43}_1 ∧ -b^{24, 43}_0 ∧ -p_1032) -> (-b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ b^{24, 44}_0) c in CNF: c b^{24, 43}_2 ∨ -b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ p_1032 ∨ -b^{24, 44}_2 c b^{24, 43}_2 ∨ -b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ p_1032 ∨ -b^{24, 44}_1 c b^{24, 43}_2 ∨ -b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ p_1032 ∨ b^{24, 44}_0 c in DIMACS: 14339 -14340 14341 1032 -14342 0 14339 -14340 14341 1032 -14343 0 14339 -14340 14341 1032 14344 0 c 1-1 --> 0 c (-b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ b^{24, 43}_0 ∧ -p_1032) -> (-b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ -b^{24, 44}_0) c in CNF: c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ p_1032 ∨ -b^{24, 44}_2 c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ p_1032 ∨ -b^{24, 44}_1 c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ p_1032 ∨ -b^{24, 44}_0 c in DIMACS: 14339 14340 -14341 1032 -14342 0 14339 14340 -14341 1032 -14343 0 14339 14340 -14341 1032 -14344 0 c 0-1 --> -1 c (-b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ -b^{24, 43}_0 ∧ -p_1032) -> ( b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ b^{24, 44}_0) c in CNF: c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ p_1032 ∨ b^{24, 44}_2 c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ p_1032 ∨ -b^{24, 44}_1 c b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ p_1032 ∨ b^{24, 44}_0 c in DIMACS: 14339 14340 14341 1032 14342 0 14339 14340 14341 1032 -14343 0 14339 14340 14341 1032 14344 0 c -1-1 --> -2 c ( b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ b^{24, 43}_0 ∧ -p_1032) -> ( b^{24, 44}_2 ∧ b^{24, 44}_1 ∧ -b^{24, 44}_0) c in CNF: c -b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ p_1032 ∨ b^{24, 44}_2 c -b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ p_1032 ∨ b^{24, 44}_1 c -b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ p_1032 ∨ -b^{24, 44}_0 c in DIMACS: -14339 14340 -14341 1032 14342 0 -14339 14340 -14341 1032 14343 0 -14339 14340 -14341 1032 -14344 0 c -2-1 --> break c ( b^{24, 43}_2 ∧ b^{24, 43}_1 ∧ -b^{24, 43}_0 ∧ -p_1032) -> break c in CNF: c -b^{24, 43}_2 ∨ -b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ p_1032 ∨ break c in DIMACS: -14339 -14340 14341 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 43}_2 ∧ -b^{24, 43}_1 ∧ -b^{24, 43}_0 ∧ true) c in CNF: c -b^{24, 43}_2 ∨ b^{24, 43}_1 ∨ b^{24, 43}_0 ∨ false c in DIMACS: -14339 14340 14341 0 c 3 does not represent an automaton state. c -(-b^{24, 43}_2 ∧ b^{24, 43}_1 ∧ b^{24, 43}_0 ∧ true) c in CNF: c b^{24, 43}_2 ∨ -b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ false c in DIMACS: 14339 -14340 -14341 0 c -3 does not represent an automaton state. c -( b^{24, 43}_2 ∧ b^{24, 43}_1 ∧ b^{24, 43}_0 ∧ true) c in CNF: c -b^{24, 43}_2 ∨ -b^{24, 43}_1 ∨ -b^{24, 43}_0 ∨ false c in DIMACS: -14339 -14340 -14341 0 c i = 44 c -2+1 --> -1 c ( b^{24, 44}_2 ∧ b^{24, 44}_1 ∧ -b^{24, 44}_0 ∧ p_1056) -> ( b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ b^{24, 45}_0) c in CNF: c -b^{24, 44}_2 ∨ -b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ -p_1056 ∨ b^{24, 45}_2 c -b^{24, 44}_2 ∨ -b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ -p_1056 ∨ -b^{24, 45}_1 c -b^{24, 44}_2 ∨ -b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ -p_1056 ∨ b^{24, 45}_0 c in DIMACS: -14342 -14343 14344 -1056 14345 0 -14342 -14343 14344 -1056 -14346 0 -14342 -14343 14344 -1056 14347 0 c -1+1 --> 0 c ( b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ b^{24, 44}_0 ∧ p_1056) -> (-b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ -b^{24, 45}_0) c in CNF: c -b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ -p_1056 ∨ -b^{24, 45}_2 c -b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ -p_1056 ∨ -b^{24, 45}_1 c -b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ -p_1056 ∨ -b^{24, 45}_0 c in DIMACS: -14342 14343 -14344 -1056 -14345 0 -14342 14343 -14344 -1056 -14346 0 -14342 14343 -14344 -1056 -14347 0 c 0+1 --> 1 c (-b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ -b^{24, 44}_0 ∧ p_1056) -> (-b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ b^{24, 45}_0) c in CNF: c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ -p_1056 ∨ -b^{24, 45}_2 c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ -p_1056 ∨ -b^{24, 45}_1 c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ -p_1056 ∨ b^{24, 45}_0 c in DIMACS: 14342 14343 14344 -1056 -14345 0 14342 14343 14344 -1056 -14346 0 14342 14343 14344 -1056 14347 0 c 1+1 --> 2 c (-b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ b^{24, 44}_0 ∧ p_1056) -> (-b^{24, 45}_2 ∧ b^{24, 45}_1 ∧ -b^{24, 45}_0) c in CNF: c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ -p_1056 ∨ -b^{24, 45}_2 c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ -p_1056 ∨ b^{24, 45}_1 c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ -p_1056 ∨ -b^{24, 45}_0 c in DIMACS: 14342 14343 -14344 -1056 -14345 0 14342 14343 -14344 -1056 14346 0 14342 14343 -14344 -1056 -14347 0 c 2+1 --> break c (-b^{24, 44}_2 ∧ b^{24, 44}_1 ∧ -b^{24, 44}_0 ∧ p_1056) -> break c in CNF: c b^{24, 44}_2 ∨ -b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ -p_1056 ∨ break c in DIMACS: 14342 -14343 14344 -1056 1162 0 c 2-1 --> 1 c (-b^{24, 44}_2 ∧ b^{24, 44}_1 ∧ -b^{24, 44}_0 ∧ -p_1056) -> (-b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ b^{24, 45}_0) c in CNF: c b^{24, 44}_2 ∨ -b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ p_1056 ∨ -b^{24, 45}_2 c b^{24, 44}_2 ∨ -b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ p_1056 ∨ -b^{24, 45}_1 c b^{24, 44}_2 ∨ -b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ p_1056 ∨ b^{24, 45}_0 c in DIMACS: 14342 -14343 14344 1056 -14345 0 14342 -14343 14344 1056 -14346 0 14342 -14343 14344 1056 14347 0 c 1-1 --> 0 c (-b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ b^{24, 44}_0 ∧ -p_1056) -> (-b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ -b^{24, 45}_0) c in CNF: c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ p_1056 ∨ -b^{24, 45}_2 c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ p_1056 ∨ -b^{24, 45}_1 c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ p_1056 ∨ -b^{24, 45}_0 c in DIMACS: 14342 14343 -14344 1056 -14345 0 14342 14343 -14344 1056 -14346 0 14342 14343 -14344 1056 -14347 0 c 0-1 --> -1 c (-b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ -b^{24, 44}_0 ∧ -p_1056) -> ( b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ b^{24, 45}_0) c in CNF: c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ p_1056 ∨ b^{24, 45}_2 c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ p_1056 ∨ -b^{24, 45}_1 c b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ p_1056 ∨ b^{24, 45}_0 c in DIMACS: 14342 14343 14344 1056 14345 0 14342 14343 14344 1056 -14346 0 14342 14343 14344 1056 14347 0 c -1-1 --> -2 c ( b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ b^{24, 44}_0 ∧ -p_1056) -> ( b^{24, 45}_2 ∧ b^{24, 45}_1 ∧ -b^{24, 45}_0) c in CNF: c -b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ p_1056 ∨ b^{24, 45}_2 c -b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ p_1056 ∨ b^{24, 45}_1 c -b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ p_1056 ∨ -b^{24, 45}_0 c in DIMACS: -14342 14343 -14344 1056 14345 0 -14342 14343 -14344 1056 14346 0 -14342 14343 -14344 1056 -14347 0 c -2-1 --> break c ( b^{24, 44}_2 ∧ b^{24, 44}_1 ∧ -b^{24, 44}_0 ∧ -p_1056) -> break c in CNF: c -b^{24, 44}_2 ∨ -b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ p_1056 ∨ break c in DIMACS: -14342 -14343 14344 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 44}_2 ∧ -b^{24, 44}_1 ∧ -b^{24, 44}_0 ∧ true) c in CNF: c -b^{24, 44}_2 ∨ b^{24, 44}_1 ∨ b^{24, 44}_0 ∨ false c in DIMACS: -14342 14343 14344 0 c 3 does not represent an automaton state. c -(-b^{24, 44}_2 ∧ b^{24, 44}_1 ∧ b^{24, 44}_0 ∧ true) c in CNF: c b^{24, 44}_2 ∨ -b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ false c in DIMACS: 14342 -14343 -14344 0 c -3 does not represent an automaton state. c -( b^{24, 44}_2 ∧ b^{24, 44}_1 ∧ b^{24, 44}_0 ∧ true) c in CNF: c -b^{24, 44}_2 ∨ -b^{24, 44}_1 ∨ -b^{24, 44}_0 ∨ false c in DIMACS: -14342 -14343 -14344 0 c i = 45 c -2+1 --> -1 c ( b^{24, 45}_2 ∧ b^{24, 45}_1 ∧ -b^{24, 45}_0 ∧ p_1080) -> ( b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ b^{24, 46}_0) c in CNF: c -b^{24, 45}_2 ∨ -b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ -p_1080 ∨ b^{24, 46}_2 c -b^{24, 45}_2 ∨ -b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ -p_1080 ∨ -b^{24, 46}_1 c -b^{24, 45}_2 ∨ -b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ -p_1080 ∨ b^{24, 46}_0 c in DIMACS: -14345 -14346 14347 -1080 14348 0 -14345 -14346 14347 -1080 -14349 0 -14345 -14346 14347 -1080 14350 0 c -1+1 --> 0 c ( b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ b^{24, 45}_0 ∧ p_1080) -> (-b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ -b^{24, 46}_0) c in CNF: c -b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ -p_1080 ∨ -b^{24, 46}_2 c -b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ -p_1080 ∨ -b^{24, 46}_1 c -b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ -p_1080 ∨ -b^{24, 46}_0 c in DIMACS: -14345 14346 -14347 -1080 -14348 0 -14345 14346 -14347 -1080 -14349 0 -14345 14346 -14347 -1080 -14350 0 c 0+1 --> 1 c (-b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ -b^{24, 45}_0 ∧ p_1080) -> (-b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ b^{24, 46}_0) c in CNF: c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ -p_1080 ∨ -b^{24, 46}_2 c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ -p_1080 ∨ -b^{24, 46}_1 c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ -p_1080 ∨ b^{24, 46}_0 c in DIMACS: 14345 14346 14347 -1080 -14348 0 14345 14346 14347 -1080 -14349 0 14345 14346 14347 -1080 14350 0 c 1+1 --> 2 c (-b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ b^{24, 45}_0 ∧ p_1080) -> (-b^{24, 46}_2 ∧ b^{24, 46}_1 ∧ -b^{24, 46}_0) c in CNF: c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ -p_1080 ∨ -b^{24, 46}_2 c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ -p_1080 ∨ b^{24, 46}_1 c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ -p_1080 ∨ -b^{24, 46}_0 c in DIMACS: 14345 14346 -14347 -1080 -14348 0 14345 14346 -14347 -1080 14349 0 14345 14346 -14347 -1080 -14350 0 c 2+1 --> break c (-b^{24, 45}_2 ∧ b^{24, 45}_1 ∧ -b^{24, 45}_0 ∧ p_1080) -> break c in CNF: c b^{24, 45}_2 ∨ -b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ -p_1080 ∨ break c in DIMACS: 14345 -14346 14347 -1080 1162 0 c 2-1 --> 1 c (-b^{24, 45}_2 ∧ b^{24, 45}_1 ∧ -b^{24, 45}_0 ∧ -p_1080) -> (-b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ b^{24, 46}_0) c in CNF: c b^{24, 45}_2 ∨ -b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ p_1080 ∨ -b^{24, 46}_2 c b^{24, 45}_2 ∨ -b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ p_1080 ∨ -b^{24, 46}_1 c b^{24, 45}_2 ∨ -b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ p_1080 ∨ b^{24, 46}_0 c in DIMACS: 14345 -14346 14347 1080 -14348 0 14345 -14346 14347 1080 -14349 0 14345 -14346 14347 1080 14350 0 c 1-1 --> 0 c (-b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ b^{24, 45}_0 ∧ -p_1080) -> (-b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ -b^{24, 46}_0) c in CNF: c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ p_1080 ∨ -b^{24, 46}_2 c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ p_1080 ∨ -b^{24, 46}_1 c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ p_1080 ∨ -b^{24, 46}_0 c in DIMACS: 14345 14346 -14347 1080 -14348 0 14345 14346 -14347 1080 -14349 0 14345 14346 -14347 1080 -14350 0 c 0-1 --> -1 c (-b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ -b^{24, 45}_0 ∧ -p_1080) -> ( b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ b^{24, 46}_0) c in CNF: c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ p_1080 ∨ b^{24, 46}_2 c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ p_1080 ∨ -b^{24, 46}_1 c b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ p_1080 ∨ b^{24, 46}_0 c in DIMACS: 14345 14346 14347 1080 14348 0 14345 14346 14347 1080 -14349 0 14345 14346 14347 1080 14350 0 c -1-1 --> -2 c ( b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ b^{24, 45}_0 ∧ -p_1080) -> ( b^{24, 46}_2 ∧ b^{24, 46}_1 ∧ -b^{24, 46}_0) c in CNF: c -b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ p_1080 ∨ b^{24, 46}_2 c -b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ p_1080 ∨ b^{24, 46}_1 c -b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ p_1080 ∨ -b^{24, 46}_0 c in DIMACS: -14345 14346 -14347 1080 14348 0 -14345 14346 -14347 1080 14349 0 -14345 14346 -14347 1080 -14350 0 c -2-1 --> break c ( b^{24, 45}_2 ∧ b^{24, 45}_1 ∧ -b^{24, 45}_0 ∧ -p_1080) -> break c in CNF: c -b^{24, 45}_2 ∨ -b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ p_1080 ∨ break c in DIMACS: -14345 -14346 14347 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 45}_2 ∧ -b^{24, 45}_1 ∧ -b^{24, 45}_0 ∧ true) c in CNF: c -b^{24, 45}_2 ∨ b^{24, 45}_1 ∨ b^{24, 45}_0 ∨ false c in DIMACS: -14345 14346 14347 0 c 3 does not represent an automaton state. c -(-b^{24, 45}_2 ∧ b^{24, 45}_1 ∧ b^{24, 45}_0 ∧ true) c in CNF: c b^{24, 45}_2 ∨ -b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ false c in DIMACS: 14345 -14346 -14347 0 c -3 does not represent an automaton state. c -( b^{24, 45}_2 ∧ b^{24, 45}_1 ∧ b^{24, 45}_0 ∧ true) c in CNF: c -b^{24, 45}_2 ∨ -b^{24, 45}_1 ∨ -b^{24, 45}_0 ∨ false c in DIMACS: -14345 -14346 -14347 0 c i = 46 c -2+1 --> -1 c ( b^{24, 46}_2 ∧ b^{24, 46}_1 ∧ -b^{24, 46}_0 ∧ p_1104) -> ( b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ b^{24, 47}_0) c in CNF: c -b^{24, 46}_2 ∨ -b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ -p_1104 ∨ b^{24, 47}_2 c -b^{24, 46}_2 ∨ -b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ -p_1104 ∨ -b^{24, 47}_1 c -b^{24, 46}_2 ∨ -b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ -p_1104 ∨ b^{24, 47}_0 c in DIMACS: -14348 -14349 14350 -1104 14351 0 -14348 -14349 14350 -1104 -14352 0 -14348 -14349 14350 -1104 14353 0 c -1+1 --> 0 c ( b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ b^{24, 46}_0 ∧ p_1104) -> (-b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ -b^{24, 47}_0) c in CNF: c -b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ -p_1104 ∨ -b^{24, 47}_2 c -b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ -p_1104 ∨ -b^{24, 47}_1 c -b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ -p_1104 ∨ -b^{24, 47}_0 c in DIMACS: -14348 14349 -14350 -1104 -14351 0 -14348 14349 -14350 -1104 -14352 0 -14348 14349 -14350 -1104 -14353 0 c 0+1 --> 1 c (-b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ -b^{24, 46}_0 ∧ p_1104) -> (-b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ b^{24, 47}_0) c in CNF: c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ -p_1104 ∨ -b^{24, 47}_2 c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ -p_1104 ∨ -b^{24, 47}_1 c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ -p_1104 ∨ b^{24, 47}_0 c in DIMACS: 14348 14349 14350 -1104 -14351 0 14348 14349 14350 -1104 -14352 0 14348 14349 14350 -1104 14353 0 c 1+1 --> 2 c (-b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ b^{24, 46}_0 ∧ p_1104) -> (-b^{24, 47}_2 ∧ b^{24, 47}_1 ∧ -b^{24, 47}_0) c in CNF: c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ -p_1104 ∨ -b^{24, 47}_2 c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ -p_1104 ∨ b^{24, 47}_1 c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ -p_1104 ∨ -b^{24, 47}_0 c in DIMACS: 14348 14349 -14350 -1104 -14351 0 14348 14349 -14350 -1104 14352 0 14348 14349 -14350 -1104 -14353 0 c 2+1 --> break c (-b^{24, 46}_2 ∧ b^{24, 46}_1 ∧ -b^{24, 46}_0 ∧ p_1104) -> break c in CNF: c b^{24, 46}_2 ∨ -b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ -p_1104 ∨ break c in DIMACS: 14348 -14349 14350 -1104 1162 0 c 2-1 --> 1 c (-b^{24, 46}_2 ∧ b^{24, 46}_1 ∧ -b^{24, 46}_0 ∧ -p_1104) -> (-b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ b^{24, 47}_0) c in CNF: c b^{24, 46}_2 ∨ -b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ p_1104 ∨ -b^{24, 47}_2 c b^{24, 46}_2 ∨ -b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ p_1104 ∨ -b^{24, 47}_1 c b^{24, 46}_2 ∨ -b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ p_1104 ∨ b^{24, 47}_0 c in DIMACS: 14348 -14349 14350 1104 -14351 0 14348 -14349 14350 1104 -14352 0 14348 -14349 14350 1104 14353 0 c 1-1 --> 0 c (-b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ b^{24, 46}_0 ∧ -p_1104) -> (-b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ -b^{24, 47}_0) c in CNF: c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ p_1104 ∨ -b^{24, 47}_2 c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ p_1104 ∨ -b^{24, 47}_1 c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ p_1104 ∨ -b^{24, 47}_0 c in DIMACS: 14348 14349 -14350 1104 -14351 0 14348 14349 -14350 1104 -14352 0 14348 14349 -14350 1104 -14353 0 c 0-1 --> -1 c (-b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ -b^{24, 46}_0 ∧ -p_1104) -> ( b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ b^{24, 47}_0) c in CNF: c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ p_1104 ∨ b^{24, 47}_2 c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ p_1104 ∨ -b^{24, 47}_1 c b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ p_1104 ∨ b^{24, 47}_0 c in DIMACS: 14348 14349 14350 1104 14351 0 14348 14349 14350 1104 -14352 0 14348 14349 14350 1104 14353 0 c -1-1 --> -2 c ( b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ b^{24, 46}_0 ∧ -p_1104) -> ( b^{24, 47}_2 ∧ b^{24, 47}_1 ∧ -b^{24, 47}_0) c in CNF: c -b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ p_1104 ∨ b^{24, 47}_2 c -b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ p_1104 ∨ b^{24, 47}_1 c -b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ p_1104 ∨ -b^{24, 47}_0 c in DIMACS: -14348 14349 -14350 1104 14351 0 -14348 14349 -14350 1104 14352 0 -14348 14349 -14350 1104 -14353 0 c -2-1 --> break c ( b^{24, 46}_2 ∧ b^{24, 46}_1 ∧ -b^{24, 46}_0 ∧ -p_1104) -> break c in CNF: c -b^{24, 46}_2 ∨ -b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ p_1104 ∨ break c in DIMACS: -14348 -14349 14350 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 46}_2 ∧ -b^{24, 46}_1 ∧ -b^{24, 46}_0 ∧ true) c in CNF: c -b^{24, 46}_2 ∨ b^{24, 46}_1 ∨ b^{24, 46}_0 ∨ false c in DIMACS: -14348 14349 14350 0 c 3 does not represent an automaton state. c -(-b^{24, 46}_2 ∧ b^{24, 46}_1 ∧ b^{24, 46}_0 ∧ true) c in CNF: c b^{24, 46}_2 ∨ -b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ false c in DIMACS: 14348 -14349 -14350 0 c -3 does not represent an automaton state. c -( b^{24, 46}_2 ∧ b^{24, 46}_1 ∧ b^{24, 46}_0 ∧ true) c in CNF: c -b^{24, 46}_2 ∨ -b^{24, 46}_1 ∨ -b^{24, 46}_0 ∨ false c in DIMACS: -14348 -14349 -14350 0 c i = 47 c -2+1 --> -1 c ( b^{24, 47}_2 ∧ b^{24, 47}_1 ∧ -b^{24, 47}_0 ∧ p_1128) -> ( b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ b^{24, 48}_0) c in CNF: c -b^{24, 47}_2 ∨ -b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ -p_1128 ∨ b^{24, 48}_2 c -b^{24, 47}_2 ∨ -b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ -p_1128 ∨ -b^{24, 48}_1 c -b^{24, 47}_2 ∨ -b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ -p_1128 ∨ b^{24, 48}_0 c in DIMACS: -14351 -14352 14353 -1128 14354 0 -14351 -14352 14353 -1128 -14355 0 -14351 -14352 14353 -1128 14356 0 c -1+1 --> 0 c ( b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ b^{24, 47}_0 ∧ p_1128) -> (-b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ -b^{24, 48}_0) c in CNF: c -b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ -p_1128 ∨ -b^{24, 48}_2 c -b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ -p_1128 ∨ -b^{24, 48}_1 c -b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ -p_1128 ∨ -b^{24, 48}_0 c in DIMACS: -14351 14352 -14353 -1128 -14354 0 -14351 14352 -14353 -1128 -14355 0 -14351 14352 -14353 -1128 -14356 0 c 0+1 --> 1 c (-b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ -b^{24, 47}_0 ∧ p_1128) -> (-b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ b^{24, 48}_0) c in CNF: c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ -p_1128 ∨ -b^{24, 48}_2 c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ -p_1128 ∨ -b^{24, 48}_1 c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ -p_1128 ∨ b^{24, 48}_0 c in DIMACS: 14351 14352 14353 -1128 -14354 0 14351 14352 14353 -1128 -14355 0 14351 14352 14353 -1128 14356 0 c 1+1 --> 2 c (-b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ b^{24, 47}_0 ∧ p_1128) -> (-b^{24, 48}_2 ∧ b^{24, 48}_1 ∧ -b^{24, 48}_0) c in CNF: c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ -p_1128 ∨ -b^{24, 48}_2 c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ -p_1128 ∨ b^{24, 48}_1 c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ -p_1128 ∨ -b^{24, 48}_0 c in DIMACS: 14351 14352 -14353 -1128 -14354 0 14351 14352 -14353 -1128 14355 0 14351 14352 -14353 -1128 -14356 0 c 2+1 --> break c (-b^{24, 47}_2 ∧ b^{24, 47}_1 ∧ -b^{24, 47}_0 ∧ p_1128) -> break c in CNF: c b^{24, 47}_2 ∨ -b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ -p_1128 ∨ break c in DIMACS: 14351 -14352 14353 -1128 1162 0 c 2-1 --> 1 c (-b^{24, 47}_2 ∧ b^{24, 47}_1 ∧ -b^{24, 47}_0 ∧ -p_1128) -> (-b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ b^{24, 48}_0) c in CNF: c b^{24, 47}_2 ∨ -b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ p_1128 ∨ -b^{24, 48}_2 c b^{24, 47}_2 ∨ -b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ p_1128 ∨ -b^{24, 48}_1 c b^{24, 47}_2 ∨ -b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ p_1128 ∨ b^{24, 48}_0 c in DIMACS: 14351 -14352 14353 1128 -14354 0 14351 -14352 14353 1128 -14355 0 14351 -14352 14353 1128 14356 0 c 1-1 --> 0 c (-b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ b^{24, 47}_0 ∧ -p_1128) -> (-b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ -b^{24, 48}_0) c in CNF: c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ p_1128 ∨ -b^{24, 48}_2 c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ p_1128 ∨ -b^{24, 48}_1 c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ p_1128 ∨ -b^{24, 48}_0 c in DIMACS: 14351 14352 -14353 1128 -14354 0 14351 14352 -14353 1128 -14355 0 14351 14352 -14353 1128 -14356 0 c 0-1 --> -1 c (-b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ -b^{24, 47}_0 ∧ -p_1128) -> ( b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ b^{24, 48}_0) c in CNF: c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ p_1128 ∨ b^{24, 48}_2 c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ p_1128 ∨ -b^{24, 48}_1 c b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ p_1128 ∨ b^{24, 48}_0 c in DIMACS: 14351 14352 14353 1128 14354 0 14351 14352 14353 1128 -14355 0 14351 14352 14353 1128 14356 0 c -1-1 --> -2 c ( b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ b^{24, 47}_0 ∧ -p_1128) -> ( b^{24, 48}_2 ∧ b^{24, 48}_1 ∧ -b^{24, 48}_0) c in CNF: c -b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ p_1128 ∨ b^{24, 48}_2 c -b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ p_1128 ∨ b^{24, 48}_1 c -b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ p_1128 ∨ -b^{24, 48}_0 c in DIMACS: -14351 14352 -14353 1128 14354 0 -14351 14352 -14353 1128 14355 0 -14351 14352 -14353 1128 -14356 0 c -2-1 --> break c ( b^{24, 47}_2 ∧ b^{24, 47}_1 ∧ -b^{24, 47}_0 ∧ -p_1128) -> break c in CNF: c -b^{24, 47}_2 ∨ -b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ p_1128 ∨ break c in DIMACS: -14351 -14352 14353 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 47}_2 ∧ -b^{24, 47}_1 ∧ -b^{24, 47}_0 ∧ true) c in CNF: c -b^{24, 47}_2 ∨ b^{24, 47}_1 ∨ b^{24, 47}_0 ∨ false c in DIMACS: -14351 14352 14353 0 c 3 does not represent an automaton state. c -(-b^{24, 47}_2 ∧ b^{24, 47}_1 ∧ b^{24, 47}_0 ∧ true) c in CNF: c b^{24, 47}_2 ∨ -b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ false c in DIMACS: 14351 -14352 -14353 0 c -3 does not represent an automaton state. c -( b^{24, 47}_2 ∧ b^{24, 47}_1 ∧ b^{24, 47}_0 ∧ true) c in CNF: c -b^{24, 47}_2 ∨ -b^{24, 47}_1 ∨ -b^{24, 47}_0 ∨ false c in DIMACS: -14351 -14352 -14353 0 c i = 48 c -2+1 --> -1 c ( b^{24, 48}_2 ∧ b^{24, 48}_1 ∧ -b^{24, 48}_0 ∧ p_1152) -> ( b^{24, 49}_2 ∧ -b^{24, 49}_1 ∧ b^{24, 49}_0) c in CNF: c -b^{24, 48}_2 ∨ -b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ -p_1152 ∨ b^{24, 49}_2 c -b^{24, 48}_2 ∨ -b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ -p_1152 ∨ -b^{24, 49}_1 c -b^{24, 48}_2 ∨ -b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ -p_1152 ∨ b^{24, 49}_0 c in DIMACS: -14354 -14355 14356 -1152 14357 0 -14354 -14355 14356 -1152 -14358 0 -14354 -14355 14356 -1152 14359 0 c -1+1 --> 0 c ( b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ b^{24, 48}_0 ∧ p_1152) -> (-b^{24, 49}_2 ∧ -b^{24, 49}_1 ∧ -b^{24, 49}_0) c in CNF: c -b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ -p_1152 ∨ -b^{24, 49}_2 c -b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ -p_1152 ∨ -b^{24, 49}_1 c -b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ -p_1152 ∨ -b^{24, 49}_0 c in DIMACS: -14354 14355 -14356 -1152 -14357 0 -14354 14355 -14356 -1152 -14358 0 -14354 14355 -14356 -1152 -14359 0 c 0+1 --> 1 c (-b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ -b^{24, 48}_0 ∧ p_1152) -> (-b^{24, 49}_2 ∧ -b^{24, 49}_1 ∧ b^{24, 49}_0) c in CNF: c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ -p_1152 ∨ -b^{24, 49}_2 c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ -p_1152 ∨ -b^{24, 49}_1 c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ -p_1152 ∨ b^{24, 49}_0 c in DIMACS: 14354 14355 14356 -1152 -14357 0 14354 14355 14356 -1152 -14358 0 14354 14355 14356 -1152 14359 0 c 1+1 --> 2 c (-b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ b^{24, 48}_0 ∧ p_1152) -> (-b^{24, 49}_2 ∧ b^{24, 49}_1 ∧ -b^{24, 49}_0) c in CNF: c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ -p_1152 ∨ -b^{24, 49}_2 c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ -p_1152 ∨ b^{24, 49}_1 c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ -p_1152 ∨ -b^{24, 49}_0 c in DIMACS: 14354 14355 -14356 -1152 -14357 0 14354 14355 -14356 -1152 14358 0 14354 14355 -14356 -1152 -14359 0 c 2+1 --> break c (-b^{24, 48}_2 ∧ b^{24, 48}_1 ∧ -b^{24, 48}_0 ∧ p_1152) -> break c in CNF: c b^{24, 48}_2 ∨ -b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ -p_1152 ∨ break c in DIMACS: 14354 -14355 14356 -1152 1162 0 c 2-1 --> 1 c (-b^{24, 48}_2 ∧ b^{24, 48}_1 ∧ -b^{24, 48}_0 ∧ -p_1152) -> (-b^{24, 49}_2 ∧ -b^{24, 49}_1 ∧ b^{24, 49}_0) c in CNF: c b^{24, 48}_2 ∨ -b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ p_1152 ∨ -b^{24, 49}_2 c b^{24, 48}_2 ∨ -b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ p_1152 ∨ -b^{24, 49}_1 c b^{24, 48}_2 ∨ -b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ p_1152 ∨ b^{24, 49}_0 c in DIMACS: 14354 -14355 14356 1152 -14357 0 14354 -14355 14356 1152 -14358 0 14354 -14355 14356 1152 14359 0 c 1-1 --> 0 c (-b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ b^{24, 48}_0 ∧ -p_1152) -> (-b^{24, 49}_2 ∧ -b^{24, 49}_1 ∧ -b^{24, 49}_0) c in CNF: c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ p_1152 ∨ -b^{24, 49}_2 c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ p_1152 ∨ -b^{24, 49}_1 c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ p_1152 ∨ -b^{24, 49}_0 c in DIMACS: 14354 14355 -14356 1152 -14357 0 14354 14355 -14356 1152 -14358 0 14354 14355 -14356 1152 -14359 0 c 0-1 --> -1 c (-b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ -b^{24, 48}_0 ∧ -p_1152) -> ( b^{24, 49}_2 ∧ -b^{24, 49}_1 ∧ b^{24, 49}_0) c in CNF: c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ p_1152 ∨ b^{24, 49}_2 c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ p_1152 ∨ -b^{24, 49}_1 c b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ p_1152 ∨ b^{24, 49}_0 c in DIMACS: 14354 14355 14356 1152 14357 0 14354 14355 14356 1152 -14358 0 14354 14355 14356 1152 14359 0 c -1-1 --> -2 c ( b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ b^{24, 48}_0 ∧ -p_1152) -> ( b^{24, 49}_2 ∧ b^{24, 49}_1 ∧ -b^{24, 49}_0) c in CNF: c -b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ p_1152 ∨ b^{24, 49}_2 c -b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ p_1152 ∨ b^{24, 49}_1 c -b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ p_1152 ∨ -b^{24, 49}_0 c in DIMACS: -14354 14355 -14356 1152 14357 0 -14354 14355 -14356 1152 14358 0 -14354 14355 -14356 1152 -14359 0 c -2-1 --> break c ( b^{24, 48}_2 ∧ b^{24, 48}_1 ∧ -b^{24, 48}_0 ∧ -p_1152) -> break c in CNF: c -b^{24, 48}_2 ∨ -b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ p_1152 ∨ break c in DIMACS: -14354 -14355 14356 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{24, 48}_2 ∧ -b^{24, 48}_1 ∧ -b^{24, 48}_0 ∧ true) c in CNF: c -b^{24, 48}_2 ∨ b^{24, 48}_1 ∨ b^{24, 48}_0 ∨ false c in DIMACS: -14354 14355 14356 0 c 3 does not represent an automaton state. c -(-b^{24, 48}_2 ∧ b^{24, 48}_1 ∧ b^{24, 48}_0 ∧ true) c in CNF: c b^{24, 48}_2 ∨ -b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ false c in DIMACS: 14354 -14355 -14356 0 c -3 does not represent an automaton state. c -( b^{24, 48}_2 ∧ b^{24, 48}_1 ∧ b^{24, 48}_0 ∧ true) c in CNF: c -b^{24, 48}_2 ∨ -b^{24, 48}_1 ∨ -b^{24, 48}_0 ∨ false c in DIMACS: -14354 -14355 -14356 0 c INIT for k = 25 c -b^{25, 1}_2 c -b^{25, 1}_1 c -b^{25, 1}_0 c in DIMACS: -14360 0 -14361 0 -14362 0 c Transitions for k = 25 c i = 1 c -2+1 --> -1 c ( b^{25, 1}_2 ∧ b^{25, 1}_1 ∧ -b^{25, 1}_0 ∧ p_25) -> ( b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ b^{25, 2}_0) c in CNF: c -b^{25, 1}_2 ∨ -b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ -p_25 ∨ b^{25, 2}_2 c -b^{25, 1}_2 ∨ -b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ -p_25 ∨ -b^{25, 2}_1 c -b^{25, 1}_2 ∨ -b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ -p_25 ∨ b^{25, 2}_0 c in DIMACS: -14360 -14361 14362 -25 14363 0 -14360 -14361 14362 -25 -14364 0 -14360 -14361 14362 -25 14365 0 c -1+1 --> 0 c ( b^{25, 1}_2 ∧ -b^{25, 1}_1 ∧ b^{25, 1}_0 ∧ p_25) -> (-b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ -b^{25, 2}_0) c in CNF: c -b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ -p_25 ∨ -b^{25, 2}_2 c -b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ -p_25 ∨ -b^{25, 2}_1 c -b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ -p_25 ∨ -b^{25, 2}_0 c in DIMACS: -14360 14361 -14362 -25 -14363 0 -14360 14361 -14362 -25 -14364 0 -14360 14361 -14362 -25 -14365 0 c 0+1 --> 1 c (-b^{25, 1}_2 ∧ -b^{25, 1}_1 ∧ -b^{25, 1}_0 ∧ p_25) -> (-b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ b^{25, 2}_0) c in CNF: c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ -p_25 ∨ -b^{25, 2}_2 c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ -p_25 ∨ -b^{25, 2}_1 c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ -p_25 ∨ b^{25, 2}_0 c in DIMACS: 14360 14361 14362 -25 -14363 0 14360 14361 14362 -25 -14364 0 14360 14361 14362 -25 14365 0 c 1+1 --> 2 c (-b^{25, 1}_2 ∧ -b^{25, 1}_1 ∧ b^{25, 1}_0 ∧ p_25) -> (-b^{25, 2}_2 ∧ b^{25, 2}_1 ∧ -b^{25, 2}_0) c in CNF: c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ -p_25 ∨ -b^{25, 2}_2 c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ -p_25 ∨ b^{25, 2}_1 c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ -p_25 ∨ -b^{25, 2}_0 c in DIMACS: 14360 14361 -14362 -25 -14363 0 14360 14361 -14362 -25 14364 0 14360 14361 -14362 -25 -14365 0 c 2+1 --> break c (-b^{25, 1}_2 ∧ b^{25, 1}_1 ∧ -b^{25, 1}_0 ∧ p_25) -> break c in CNF: c b^{25, 1}_2 ∨ -b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ -p_25 ∨ break c in DIMACS: 14360 -14361 14362 -25 1162 0 c 2-1 --> 1 c (-b^{25, 1}_2 ∧ b^{25, 1}_1 ∧ -b^{25, 1}_0 ∧ -p_25) -> (-b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ b^{25, 2}_0) c in CNF: c b^{25, 1}_2 ∨ -b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ p_25 ∨ -b^{25, 2}_2 c b^{25, 1}_2 ∨ -b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ p_25 ∨ -b^{25, 2}_1 c b^{25, 1}_2 ∨ -b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ p_25 ∨ b^{25, 2}_0 c in DIMACS: 14360 -14361 14362 25 -14363 0 14360 -14361 14362 25 -14364 0 14360 -14361 14362 25 14365 0 c 1-1 --> 0 c (-b^{25, 1}_2 ∧ -b^{25, 1}_1 ∧ b^{25, 1}_0 ∧ -p_25) -> (-b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ -b^{25, 2}_0) c in CNF: c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ p_25 ∨ -b^{25, 2}_2 c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ p_25 ∨ -b^{25, 2}_1 c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ p_25 ∨ -b^{25, 2}_0 c in DIMACS: 14360 14361 -14362 25 -14363 0 14360 14361 -14362 25 -14364 0 14360 14361 -14362 25 -14365 0 c 0-1 --> -1 c (-b^{25, 1}_2 ∧ -b^{25, 1}_1 ∧ -b^{25, 1}_0 ∧ -p_25) -> ( b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ b^{25, 2}_0) c in CNF: c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ p_25 ∨ b^{25, 2}_2 c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ p_25 ∨ -b^{25, 2}_1 c b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ p_25 ∨ b^{25, 2}_0 c in DIMACS: 14360 14361 14362 25 14363 0 14360 14361 14362 25 -14364 0 14360 14361 14362 25 14365 0 c -1-1 --> -2 c ( b^{25, 1}_2 ∧ -b^{25, 1}_1 ∧ b^{25, 1}_0 ∧ -p_25) -> ( b^{25, 2}_2 ∧ b^{25, 2}_1 ∧ -b^{25, 2}_0) c in CNF: c -b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ p_25 ∨ b^{25, 2}_2 c -b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ p_25 ∨ b^{25, 2}_1 c -b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ p_25 ∨ -b^{25, 2}_0 c in DIMACS: -14360 14361 -14362 25 14363 0 -14360 14361 -14362 25 14364 0 -14360 14361 -14362 25 -14365 0 c -2-1 --> break c ( b^{25, 1}_2 ∧ b^{25, 1}_1 ∧ -b^{25, 1}_0 ∧ -p_25) -> break c in CNF: c -b^{25, 1}_2 ∨ -b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ p_25 ∨ break c in DIMACS: -14360 -14361 14362 25 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 1}_2 ∧ -b^{25, 1}_1 ∧ -b^{25, 1}_0 ∧ true) c in CNF: c -b^{25, 1}_2 ∨ b^{25, 1}_1 ∨ b^{25, 1}_0 ∨ false c in DIMACS: -14360 14361 14362 0 c 3 does not represent an automaton state. c -(-b^{25, 1}_2 ∧ b^{25, 1}_1 ∧ b^{25, 1}_0 ∧ true) c in CNF: c b^{25, 1}_2 ∨ -b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ false c in DIMACS: 14360 -14361 -14362 0 c -3 does not represent an automaton state. c -( b^{25, 1}_2 ∧ b^{25, 1}_1 ∧ b^{25, 1}_0 ∧ true) c in CNF: c -b^{25, 1}_2 ∨ -b^{25, 1}_1 ∨ -b^{25, 1}_0 ∨ false c in DIMACS: -14360 -14361 -14362 0 c i = 2 c -2+1 --> -1 c ( b^{25, 2}_2 ∧ b^{25, 2}_1 ∧ -b^{25, 2}_0 ∧ p_50) -> ( b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ b^{25, 3}_0) c in CNF: c -b^{25, 2}_2 ∨ -b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ -p_50 ∨ b^{25, 3}_2 c -b^{25, 2}_2 ∨ -b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ -p_50 ∨ -b^{25, 3}_1 c -b^{25, 2}_2 ∨ -b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ -p_50 ∨ b^{25, 3}_0 c in DIMACS: -14363 -14364 14365 -50 14366 0 -14363 -14364 14365 -50 -14367 0 -14363 -14364 14365 -50 14368 0 c -1+1 --> 0 c ( b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ b^{25, 2}_0 ∧ p_50) -> (-b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ -b^{25, 3}_0) c in CNF: c -b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ -p_50 ∨ -b^{25, 3}_2 c -b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ -p_50 ∨ -b^{25, 3}_1 c -b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ -p_50 ∨ -b^{25, 3}_0 c in DIMACS: -14363 14364 -14365 -50 -14366 0 -14363 14364 -14365 -50 -14367 0 -14363 14364 -14365 -50 -14368 0 c 0+1 --> 1 c (-b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ -b^{25, 2}_0 ∧ p_50) -> (-b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ b^{25, 3}_0) c in CNF: c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ -p_50 ∨ -b^{25, 3}_2 c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ -p_50 ∨ -b^{25, 3}_1 c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ -p_50 ∨ b^{25, 3}_0 c in DIMACS: 14363 14364 14365 -50 -14366 0 14363 14364 14365 -50 -14367 0 14363 14364 14365 -50 14368 0 c 1+1 --> 2 c (-b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ b^{25, 2}_0 ∧ p_50) -> (-b^{25, 3}_2 ∧ b^{25, 3}_1 ∧ -b^{25, 3}_0) c in CNF: c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ -p_50 ∨ -b^{25, 3}_2 c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ -p_50 ∨ b^{25, 3}_1 c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ -p_50 ∨ -b^{25, 3}_0 c in DIMACS: 14363 14364 -14365 -50 -14366 0 14363 14364 -14365 -50 14367 0 14363 14364 -14365 -50 -14368 0 c 2+1 --> break c (-b^{25, 2}_2 ∧ b^{25, 2}_1 ∧ -b^{25, 2}_0 ∧ p_50) -> break c in CNF: c b^{25, 2}_2 ∨ -b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ -p_50 ∨ break c in DIMACS: 14363 -14364 14365 -50 1162 0 c 2-1 --> 1 c (-b^{25, 2}_2 ∧ b^{25, 2}_1 ∧ -b^{25, 2}_0 ∧ -p_50) -> (-b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ b^{25, 3}_0) c in CNF: c b^{25, 2}_2 ∨ -b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ p_50 ∨ -b^{25, 3}_2 c b^{25, 2}_2 ∨ -b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ p_50 ∨ -b^{25, 3}_1 c b^{25, 2}_2 ∨ -b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ p_50 ∨ b^{25, 3}_0 c in DIMACS: 14363 -14364 14365 50 -14366 0 14363 -14364 14365 50 -14367 0 14363 -14364 14365 50 14368 0 c 1-1 --> 0 c (-b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ b^{25, 2}_0 ∧ -p_50) -> (-b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ -b^{25, 3}_0) c in CNF: c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ p_50 ∨ -b^{25, 3}_2 c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ p_50 ∨ -b^{25, 3}_1 c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ p_50 ∨ -b^{25, 3}_0 c in DIMACS: 14363 14364 -14365 50 -14366 0 14363 14364 -14365 50 -14367 0 14363 14364 -14365 50 -14368 0 c 0-1 --> -1 c (-b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ -b^{25, 2}_0 ∧ -p_50) -> ( b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ b^{25, 3}_0) c in CNF: c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ p_50 ∨ b^{25, 3}_2 c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ p_50 ∨ -b^{25, 3}_1 c b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ p_50 ∨ b^{25, 3}_0 c in DIMACS: 14363 14364 14365 50 14366 0 14363 14364 14365 50 -14367 0 14363 14364 14365 50 14368 0 c -1-1 --> -2 c ( b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ b^{25, 2}_0 ∧ -p_50) -> ( b^{25, 3}_2 ∧ b^{25, 3}_1 ∧ -b^{25, 3}_0) c in CNF: c -b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ p_50 ∨ b^{25, 3}_2 c -b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ p_50 ∨ b^{25, 3}_1 c -b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ p_50 ∨ -b^{25, 3}_0 c in DIMACS: -14363 14364 -14365 50 14366 0 -14363 14364 -14365 50 14367 0 -14363 14364 -14365 50 -14368 0 c -2-1 --> break c ( b^{25, 2}_2 ∧ b^{25, 2}_1 ∧ -b^{25, 2}_0 ∧ -p_50) -> break c in CNF: c -b^{25, 2}_2 ∨ -b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ p_50 ∨ break c in DIMACS: -14363 -14364 14365 50 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 2}_2 ∧ -b^{25, 2}_1 ∧ -b^{25, 2}_0 ∧ true) c in CNF: c -b^{25, 2}_2 ∨ b^{25, 2}_1 ∨ b^{25, 2}_0 ∨ false c in DIMACS: -14363 14364 14365 0 c 3 does not represent an automaton state. c -(-b^{25, 2}_2 ∧ b^{25, 2}_1 ∧ b^{25, 2}_0 ∧ true) c in CNF: c b^{25, 2}_2 ∨ -b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ false c in DIMACS: 14363 -14364 -14365 0 c -3 does not represent an automaton state. c -( b^{25, 2}_2 ∧ b^{25, 2}_1 ∧ b^{25, 2}_0 ∧ true) c in CNF: c -b^{25, 2}_2 ∨ -b^{25, 2}_1 ∨ -b^{25, 2}_0 ∨ false c in DIMACS: -14363 -14364 -14365 0 c i = 3 c -2+1 --> -1 c ( b^{25, 3}_2 ∧ b^{25, 3}_1 ∧ -b^{25, 3}_0 ∧ p_75) -> ( b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ b^{25, 4}_0) c in CNF: c -b^{25, 3}_2 ∨ -b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ -p_75 ∨ b^{25, 4}_2 c -b^{25, 3}_2 ∨ -b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ -p_75 ∨ -b^{25, 4}_1 c -b^{25, 3}_2 ∨ -b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ -p_75 ∨ b^{25, 4}_0 c in DIMACS: -14366 -14367 14368 -75 14369 0 -14366 -14367 14368 -75 -14370 0 -14366 -14367 14368 -75 14371 0 c -1+1 --> 0 c ( b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ b^{25, 3}_0 ∧ p_75) -> (-b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ -b^{25, 4}_0) c in CNF: c -b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ -p_75 ∨ -b^{25, 4}_2 c -b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ -p_75 ∨ -b^{25, 4}_1 c -b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ -p_75 ∨ -b^{25, 4}_0 c in DIMACS: -14366 14367 -14368 -75 -14369 0 -14366 14367 -14368 -75 -14370 0 -14366 14367 -14368 -75 -14371 0 c 0+1 --> 1 c (-b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ -b^{25, 3}_0 ∧ p_75) -> (-b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ b^{25, 4}_0) c in CNF: c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ -p_75 ∨ -b^{25, 4}_2 c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ -p_75 ∨ -b^{25, 4}_1 c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ -p_75 ∨ b^{25, 4}_0 c in DIMACS: 14366 14367 14368 -75 -14369 0 14366 14367 14368 -75 -14370 0 14366 14367 14368 -75 14371 0 c 1+1 --> 2 c (-b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ b^{25, 3}_0 ∧ p_75) -> (-b^{25, 4}_2 ∧ b^{25, 4}_1 ∧ -b^{25, 4}_0) c in CNF: c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ -p_75 ∨ -b^{25, 4}_2 c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ -p_75 ∨ b^{25, 4}_1 c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ -p_75 ∨ -b^{25, 4}_0 c in DIMACS: 14366 14367 -14368 -75 -14369 0 14366 14367 -14368 -75 14370 0 14366 14367 -14368 -75 -14371 0 c 2+1 --> break c (-b^{25, 3}_2 ∧ b^{25, 3}_1 ∧ -b^{25, 3}_0 ∧ p_75) -> break c in CNF: c b^{25, 3}_2 ∨ -b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ -p_75 ∨ break c in DIMACS: 14366 -14367 14368 -75 1162 0 c 2-1 --> 1 c (-b^{25, 3}_2 ∧ b^{25, 3}_1 ∧ -b^{25, 3}_0 ∧ -p_75) -> (-b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ b^{25, 4}_0) c in CNF: c b^{25, 3}_2 ∨ -b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ p_75 ∨ -b^{25, 4}_2 c b^{25, 3}_2 ∨ -b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ p_75 ∨ -b^{25, 4}_1 c b^{25, 3}_2 ∨ -b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ p_75 ∨ b^{25, 4}_0 c in DIMACS: 14366 -14367 14368 75 -14369 0 14366 -14367 14368 75 -14370 0 14366 -14367 14368 75 14371 0 c 1-1 --> 0 c (-b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ b^{25, 3}_0 ∧ -p_75) -> (-b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ -b^{25, 4}_0) c in CNF: c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ p_75 ∨ -b^{25, 4}_2 c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ p_75 ∨ -b^{25, 4}_1 c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ p_75 ∨ -b^{25, 4}_0 c in DIMACS: 14366 14367 -14368 75 -14369 0 14366 14367 -14368 75 -14370 0 14366 14367 -14368 75 -14371 0 c 0-1 --> -1 c (-b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ -b^{25, 3}_0 ∧ -p_75) -> ( b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ b^{25, 4}_0) c in CNF: c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ p_75 ∨ b^{25, 4}_2 c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ p_75 ∨ -b^{25, 4}_1 c b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ p_75 ∨ b^{25, 4}_0 c in DIMACS: 14366 14367 14368 75 14369 0 14366 14367 14368 75 -14370 0 14366 14367 14368 75 14371 0 c -1-1 --> -2 c ( b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ b^{25, 3}_0 ∧ -p_75) -> ( b^{25, 4}_2 ∧ b^{25, 4}_1 ∧ -b^{25, 4}_0) c in CNF: c -b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ p_75 ∨ b^{25, 4}_2 c -b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ p_75 ∨ b^{25, 4}_1 c -b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ p_75 ∨ -b^{25, 4}_0 c in DIMACS: -14366 14367 -14368 75 14369 0 -14366 14367 -14368 75 14370 0 -14366 14367 -14368 75 -14371 0 c -2-1 --> break c ( b^{25, 3}_2 ∧ b^{25, 3}_1 ∧ -b^{25, 3}_0 ∧ -p_75) -> break c in CNF: c -b^{25, 3}_2 ∨ -b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ p_75 ∨ break c in DIMACS: -14366 -14367 14368 75 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 3}_2 ∧ -b^{25, 3}_1 ∧ -b^{25, 3}_0 ∧ true) c in CNF: c -b^{25, 3}_2 ∨ b^{25, 3}_1 ∨ b^{25, 3}_0 ∨ false c in DIMACS: -14366 14367 14368 0 c 3 does not represent an automaton state. c -(-b^{25, 3}_2 ∧ b^{25, 3}_1 ∧ b^{25, 3}_0 ∧ true) c in CNF: c b^{25, 3}_2 ∨ -b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ false c in DIMACS: 14366 -14367 -14368 0 c -3 does not represent an automaton state. c -( b^{25, 3}_2 ∧ b^{25, 3}_1 ∧ b^{25, 3}_0 ∧ true) c in CNF: c -b^{25, 3}_2 ∨ -b^{25, 3}_1 ∨ -b^{25, 3}_0 ∨ false c in DIMACS: -14366 -14367 -14368 0 c i = 4 c -2+1 --> -1 c ( b^{25, 4}_2 ∧ b^{25, 4}_1 ∧ -b^{25, 4}_0 ∧ p_100) -> ( b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ b^{25, 5}_0) c in CNF: c -b^{25, 4}_2 ∨ -b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ -p_100 ∨ b^{25, 5}_2 c -b^{25, 4}_2 ∨ -b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ -p_100 ∨ -b^{25, 5}_1 c -b^{25, 4}_2 ∨ -b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ -p_100 ∨ b^{25, 5}_0 c in DIMACS: -14369 -14370 14371 -100 14372 0 -14369 -14370 14371 -100 -14373 0 -14369 -14370 14371 -100 14374 0 c -1+1 --> 0 c ( b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ b^{25, 4}_0 ∧ p_100) -> (-b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ -b^{25, 5}_0) c in CNF: c -b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ -p_100 ∨ -b^{25, 5}_2 c -b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ -p_100 ∨ -b^{25, 5}_1 c -b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ -p_100 ∨ -b^{25, 5}_0 c in DIMACS: -14369 14370 -14371 -100 -14372 0 -14369 14370 -14371 -100 -14373 0 -14369 14370 -14371 -100 -14374 0 c 0+1 --> 1 c (-b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ -b^{25, 4}_0 ∧ p_100) -> (-b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ b^{25, 5}_0) c in CNF: c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ -p_100 ∨ -b^{25, 5}_2 c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ -p_100 ∨ -b^{25, 5}_1 c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ -p_100 ∨ b^{25, 5}_0 c in DIMACS: 14369 14370 14371 -100 -14372 0 14369 14370 14371 -100 -14373 0 14369 14370 14371 -100 14374 0 c 1+1 --> 2 c (-b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ b^{25, 4}_0 ∧ p_100) -> (-b^{25, 5}_2 ∧ b^{25, 5}_1 ∧ -b^{25, 5}_0) c in CNF: c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ -p_100 ∨ -b^{25, 5}_2 c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ -p_100 ∨ b^{25, 5}_1 c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ -p_100 ∨ -b^{25, 5}_0 c in DIMACS: 14369 14370 -14371 -100 -14372 0 14369 14370 -14371 -100 14373 0 14369 14370 -14371 -100 -14374 0 c 2+1 --> break c (-b^{25, 4}_2 ∧ b^{25, 4}_1 ∧ -b^{25, 4}_0 ∧ p_100) -> break c in CNF: c b^{25, 4}_2 ∨ -b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ -p_100 ∨ break c in DIMACS: 14369 -14370 14371 -100 1162 0 c 2-1 --> 1 c (-b^{25, 4}_2 ∧ b^{25, 4}_1 ∧ -b^{25, 4}_0 ∧ -p_100) -> (-b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ b^{25, 5}_0) c in CNF: c b^{25, 4}_2 ∨ -b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ p_100 ∨ -b^{25, 5}_2 c b^{25, 4}_2 ∨ -b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ p_100 ∨ -b^{25, 5}_1 c b^{25, 4}_2 ∨ -b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ p_100 ∨ b^{25, 5}_0 c in DIMACS: 14369 -14370 14371 100 -14372 0 14369 -14370 14371 100 -14373 0 14369 -14370 14371 100 14374 0 c 1-1 --> 0 c (-b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ b^{25, 4}_0 ∧ -p_100) -> (-b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ -b^{25, 5}_0) c in CNF: c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ p_100 ∨ -b^{25, 5}_2 c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ p_100 ∨ -b^{25, 5}_1 c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ p_100 ∨ -b^{25, 5}_0 c in DIMACS: 14369 14370 -14371 100 -14372 0 14369 14370 -14371 100 -14373 0 14369 14370 -14371 100 -14374 0 c 0-1 --> -1 c (-b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ -b^{25, 4}_0 ∧ -p_100) -> ( b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ b^{25, 5}_0) c in CNF: c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ p_100 ∨ b^{25, 5}_2 c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ p_100 ∨ -b^{25, 5}_1 c b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ p_100 ∨ b^{25, 5}_0 c in DIMACS: 14369 14370 14371 100 14372 0 14369 14370 14371 100 -14373 0 14369 14370 14371 100 14374 0 c -1-1 --> -2 c ( b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ b^{25, 4}_0 ∧ -p_100) -> ( b^{25, 5}_2 ∧ b^{25, 5}_1 ∧ -b^{25, 5}_0) c in CNF: c -b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ p_100 ∨ b^{25, 5}_2 c -b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ p_100 ∨ b^{25, 5}_1 c -b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ p_100 ∨ -b^{25, 5}_0 c in DIMACS: -14369 14370 -14371 100 14372 0 -14369 14370 -14371 100 14373 0 -14369 14370 -14371 100 -14374 0 c -2-1 --> break c ( b^{25, 4}_2 ∧ b^{25, 4}_1 ∧ -b^{25, 4}_0 ∧ -p_100) -> break c in CNF: c -b^{25, 4}_2 ∨ -b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ p_100 ∨ break c in DIMACS: -14369 -14370 14371 100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 4}_2 ∧ -b^{25, 4}_1 ∧ -b^{25, 4}_0 ∧ true) c in CNF: c -b^{25, 4}_2 ∨ b^{25, 4}_1 ∨ b^{25, 4}_0 ∨ false c in DIMACS: -14369 14370 14371 0 c 3 does not represent an automaton state. c -(-b^{25, 4}_2 ∧ b^{25, 4}_1 ∧ b^{25, 4}_0 ∧ true) c in CNF: c b^{25, 4}_2 ∨ -b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ false c in DIMACS: 14369 -14370 -14371 0 c -3 does not represent an automaton state. c -( b^{25, 4}_2 ∧ b^{25, 4}_1 ∧ b^{25, 4}_0 ∧ true) c in CNF: c -b^{25, 4}_2 ∨ -b^{25, 4}_1 ∨ -b^{25, 4}_0 ∨ false c in DIMACS: -14369 -14370 -14371 0 c i = 5 c -2+1 --> -1 c ( b^{25, 5}_2 ∧ b^{25, 5}_1 ∧ -b^{25, 5}_0 ∧ p_125) -> ( b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ b^{25, 6}_0) c in CNF: c -b^{25, 5}_2 ∨ -b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ -p_125 ∨ b^{25, 6}_2 c -b^{25, 5}_2 ∨ -b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ -p_125 ∨ -b^{25, 6}_1 c -b^{25, 5}_2 ∨ -b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ -p_125 ∨ b^{25, 6}_0 c in DIMACS: -14372 -14373 14374 -125 14375 0 -14372 -14373 14374 -125 -14376 0 -14372 -14373 14374 -125 14377 0 c -1+1 --> 0 c ( b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ b^{25, 5}_0 ∧ p_125) -> (-b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ -b^{25, 6}_0) c in CNF: c -b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ -p_125 ∨ -b^{25, 6}_2 c -b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ -p_125 ∨ -b^{25, 6}_1 c -b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ -p_125 ∨ -b^{25, 6}_0 c in DIMACS: -14372 14373 -14374 -125 -14375 0 -14372 14373 -14374 -125 -14376 0 -14372 14373 -14374 -125 -14377 0 c 0+1 --> 1 c (-b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ -b^{25, 5}_0 ∧ p_125) -> (-b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ b^{25, 6}_0) c in CNF: c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ -p_125 ∨ -b^{25, 6}_2 c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ -p_125 ∨ -b^{25, 6}_1 c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ -p_125 ∨ b^{25, 6}_0 c in DIMACS: 14372 14373 14374 -125 -14375 0 14372 14373 14374 -125 -14376 0 14372 14373 14374 -125 14377 0 c 1+1 --> 2 c (-b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ b^{25, 5}_0 ∧ p_125) -> (-b^{25, 6}_2 ∧ b^{25, 6}_1 ∧ -b^{25, 6}_0) c in CNF: c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ -p_125 ∨ -b^{25, 6}_2 c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ -p_125 ∨ b^{25, 6}_1 c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ -p_125 ∨ -b^{25, 6}_0 c in DIMACS: 14372 14373 -14374 -125 -14375 0 14372 14373 -14374 -125 14376 0 14372 14373 -14374 -125 -14377 0 c 2+1 --> break c (-b^{25, 5}_2 ∧ b^{25, 5}_1 ∧ -b^{25, 5}_0 ∧ p_125) -> break c in CNF: c b^{25, 5}_2 ∨ -b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ -p_125 ∨ break c in DIMACS: 14372 -14373 14374 -125 1162 0 c 2-1 --> 1 c (-b^{25, 5}_2 ∧ b^{25, 5}_1 ∧ -b^{25, 5}_0 ∧ -p_125) -> (-b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ b^{25, 6}_0) c in CNF: c b^{25, 5}_2 ∨ -b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ p_125 ∨ -b^{25, 6}_2 c b^{25, 5}_2 ∨ -b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ p_125 ∨ -b^{25, 6}_1 c b^{25, 5}_2 ∨ -b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ p_125 ∨ b^{25, 6}_0 c in DIMACS: 14372 -14373 14374 125 -14375 0 14372 -14373 14374 125 -14376 0 14372 -14373 14374 125 14377 0 c 1-1 --> 0 c (-b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ b^{25, 5}_0 ∧ -p_125) -> (-b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ -b^{25, 6}_0) c in CNF: c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ p_125 ∨ -b^{25, 6}_2 c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ p_125 ∨ -b^{25, 6}_1 c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ p_125 ∨ -b^{25, 6}_0 c in DIMACS: 14372 14373 -14374 125 -14375 0 14372 14373 -14374 125 -14376 0 14372 14373 -14374 125 -14377 0 c 0-1 --> -1 c (-b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ -b^{25, 5}_0 ∧ -p_125) -> ( b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ b^{25, 6}_0) c in CNF: c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ p_125 ∨ b^{25, 6}_2 c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ p_125 ∨ -b^{25, 6}_1 c b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ p_125 ∨ b^{25, 6}_0 c in DIMACS: 14372 14373 14374 125 14375 0 14372 14373 14374 125 -14376 0 14372 14373 14374 125 14377 0 c -1-1 --> -2 c ( b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ b^{25, 5}_0 ∧ -p_125) -> ( b^{25, 6}_2 ∧ b^{25, 6}_1 ∧ -b^{25, 6}_0) c in CNF: c -b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ p_125 ∨ b^{25, 6}_2 c -b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ p_125 ∨ b^{25, 6}_1 c -b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ p_125 ∨ -b^{25, 6}_0 c in DIMACS: -14372 14373 -14374 125 14375 0 -14372 14373 -14374 125 14376 0 -14372 14373 -14374 125 -14377 0 c -2-1 --> break c ( b^{25, 5}_2 ∧ b^{25, 5}_1 ∧ -b^{25, 5}_0 ∧ -p_125) -> break c in CNF: c -b^{25, 5}_2 ∨ -b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ p_125 ∨ break c in DIMACS: -14372 -14373 14374 125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 5}_2 ∧ -b^{25, 5}_1 ∧ -b^{25, 5}_0 ∧ true) c in CNF: c -b^{25, 5}_2 ∨ b^{25, 5}_1 ∨ b^{25, 5}_0 ∨ false c in DIMACS: -14372 14373 14374 0 c 3 does not represent an automaton state. c -(-b^{25, 5}_2 ∧ b^{25, 5}_1 ∧ b^{25, 5}_0 ∧ true) c in CNF: c b^{25, 5}_2 ∨ -b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ false c in DIMACS: 14372 -14373 -14374 0 c -3 does not represent an automaton state. c -( b^{25, 5}_2 ∧ b^{25, 5}_1 ∧ b^{25, 5}_0 ∧ true) c in CNF: c -b^{25, 5}_2 ∨ -b^{25, 5}_1 ∨ -b^{25, 5}_0 ∨ false c in DIMACS: -14372 -14373 -14374 0 c i = 6 c -2+1 --> -1 c ( b^{25, 6}_2 ∧ b^{25, 6}_1 ∧ -b^{25, 6}_0 ∧ p_150) -> ( b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ b^{25, 7}_0) c in CNF: c -b^{25, 6}_2 ∨ -b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ -p_150 ∨ b^{25, 7}_2 c -b^{25, 6}_2 ∨ -b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ -p_150 ∨ -b^{25, 7}_1 c -b^{25, 6}_2 ∨ -b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ -p_150 ∨ b^{25, 7}_0 c in DIMACS: -14375 -14376 14377 -150 14378 0 -14375 -14376 14377 -150 -14379 0 -14375 -14376 14377 -150 14380 0 c -1+1 --> 0 c ( b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ b^{25, 6}_0 ∧ p_150) -> (-b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ -b^{25, 7}_0) c in CNF: c -b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ -p_150 ∨ -b^{25, 7}_2 c -b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ -p_150 ∨ -b^{25, 7}_1 c -b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ -p_150 ∨ -b^{25, 7}_0 c in DIMACS: -14375 14376 -14377 -150 -14378 0 -14375 14376 -14377 -150 -14379 0 -14375 14376 -14377 -150 -14380 0 c 0+1 --> 1 c (-b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ -b^{25, 6}_0 ∧ p_150) -> (-b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ b^{25, 7}_0) c in CNF: c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ -p_150 ∨ -b^{25, 7}_2 c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ -p_150 ∨ -b^{25, 7}_1 c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ -p_150 ∨ b^{25, 7}_0 c in DIMACS: 14375 14376 14377 -150 -14378 0 14375 14376 14377 -150 -14379 0 14375 14376 14377 -150 14380 0 c 1+1 --> 2 c (-b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ b^{25, 6}_0 ∧ p_150) -> (-b^{25, 7}_2 ∧ b^{25, 7}_1 ∧ -b^{25, 7}_0) c in CNF: c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ -p_150 ∨ -b^{25, 7}_2 c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ -p_150 ∨ b^{25, 7}_1 c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ -p_150 ∨ -b^{25, 7}_0 c in DIMACS: 14375 14376 -14377 -150 -14378 0 14375 14376 -14377 -150 14379 0 14375 14376 -14377 -150 -14380 0 c 2+1 --> break c (-b^{25, 6}_2 ∧ b^{25, 6}_1 ∧ -b^{25, 6}_0 ∧ p_150) -> break c in CNF: c b^{25, 6}_2 ∨ -b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ -p_150 ∨ break c in DIMACS: 14375 -14376 14377 -150 1162 0 c 2-1 --> 1 c (-b^{25, 6}_2 ∧ b^{25, 6}_1 ∧ -b^{25, 6}_0 ∧ -p_150) -> (-b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ b^{25, 7}_0) c in CNF: c b^{25, 6}_2 ∨ -b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ p_150 ∨ -b^{25, 7}_2 c b^{25, 6}_2 ∨ -b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ p_150 ∨ -b^{25, 7}_1 c b^{25, 6}_2 ∨ -b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ p_150 ∨ b^{25, 7}_0 c in DIMACS: 14375 -14376 14377 150 -14378 0 14375 -14376 14377 150 -14379 0 14375 -14376 14377 150 14380 0 c 1-1 --> 0 c (-b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ b^{25, 6}_0 ∧ -p_150) -> (-b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ -b^{25, 7}_0) c in CNF: c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ p_150 ∨ -b^{25, 7}_2 c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ p_150 ∨ -b^{25, 7}_1 c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ p_150 ∨ -b^{25, 7}_0 c in DIMACS: 14375 14376 -14377 150 -14378 0 14375 14376 -14377 150 -14379 0 14375 14376 -14377 150 -14380 0 c 0-1 --> -1 c (-b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ -b^{25, 6}_0 ∧ -p_150) -> ( b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ b^{25, 7}_0) c in CNF: c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ p_150 ∨ b^{25, 7}_2 c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ p_150 ∨ -b^{25, 7}_1 c b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ p_150 ∨ b^{25, 7}_0 c in DIMACS: 14375 14376 14377 150 14378 0 14375 14376 14377 150 -14379 0 14375 14376 14377 150 14380 0 c -1-1 --> -2 c ( b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ b^{25, 6}_0 ∧ -p_150) -> ( b^{25, 7}_2 ∧ b^{25, 7}_1 ∧ -b^{25, 7}_0) c in CNF: c -b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ p_150 ∨ b^{25, 7}_2 c -b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ p_150 ∨ b^{25, 7}_1 c -b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ p_150 ∨ -b^{25, 7}_0 c in DIMACS: -14375 14376 -14377 150 14378 0 -14375 14376 -14377 150 14379 0 -14375 14376 -14377 150 -14380 0 c -2-1 --> break c ( b^{25, 6}_2 ∧ b^{25, 6}_1 ∧ -b^{25, 6}_0 ∧ -p_150) -> break c in CNF: c -b^{25, 6}_2 ∨ -b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ p_150 ∨ break c in DIMACS: -14375 -14376 14377 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 6}_2 ∧ -b^{25, 6}_1 ∧ -b^{25, 6}_0 ∧ true) c in CNF: c -b^{25, 6}_2 ∨ b^{25, 6}_1 ∨ b^{25, 6}_0 ∨ false c in DIMACS: -14375 14376 14377 0 c 3 does not represent an automaton state. c -(-b^{25, 6}_2 ∧ b^{25, 6}_1 ∧ b^{25, 6}_0 ∧ true) c in CNF: c b^{25, 6}_2 ∨ -b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ false c in DIMACS: 14375 -14376 -14377 0 c -3 does not represent an automaton state. c -( b^{25, 6}_2 ∧ b^{25, 6}_1 ∧ b^{25, 6}_0 ∧ true) c in CNF: c -b^{25, 6}_2 ∨ -b^{25, 6}_1 ∨ -b^{25, 6}_0 ∨ false c in DIMACS: -14375 -14376 -14377 0 c i = 7 c -2+1 --> -1 c ( b^{25, 7}_2 ∧ b^{25, 7}_1 ∧ -b^{25, 7}_0 ∧ p_175) -> ( b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ b^{25, 8}_0) c in CNF: c -b^{25, 7}_2 ∨ -b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ -p_175 ∨ b^{25, 8}_2 c -b^{25, 7}_2 ∨ -b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ -p_175 ∨ -b^{25, 8}_1 c -b^{25, 7}_2 ∨ -b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ -p_175 ∨ b^{25, 8}_0 c in DIMACS: -14378 -14379 14380 -175 14381 0 -14378 -14379 14380 -175 -14382 0 -14378 -14379 14380 -175 14383 0 c -1+1 --> 0 c ( b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ b^{25, 7}_0 ∧ p_175) -> (-b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ -b^{25, 8}_0) c in CNF: c -b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ -p_175 ∨ -b^{25, 8}_2 c -b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ -p_175 ∨ -b^{25, 8}_1 c -b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ -p_175 ∨ -b^{25, 8}_0 c in DIMACS: -14378 14379 -14380 -175 -14381 0 -14378 14379 -14380 -175 -14382 0 -14378 14379 -14380 -175 -14383 0 c 0+1 --> 1 c (-b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ -b^{25, 7}_0 ∧ p_175) -> (-b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ b^{25, 8}_0) c in CNF: c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ -p_175 ∨ -b^{25, 8}_2 c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ -p_175 ∨ -b^{25, 8}_1 c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ -p_175 ∨ b^{25, 8}_0 c in DIMACS: 14378 14379 14380 -175 -14381 0 14378 14379 14380 -175 -14382 0 14378 14379 14380 -175 14383 0 c 1+1 --> 2 c (-b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ b^{25, 7}_0 ∧ p_175) -> (-b^{25, 8}_2 ∧ b^{25, 8}_1 ∧ -b^{25, 8}_0) c in CNF: c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ -p_175 ∨ -b^{25, 8}_2 c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ -p_175 ∨ b^{25, 8}_1 c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ -p_175 ∨ -b^{25, 8}_0 c in DIMACS: 14378 14379 -14380 -175 -14381 0 14378 14379 -14380 -175 14382 0 14378 14379 -14380 -175 -14383 0 c 2+1 --> break c (-b^{25, 7}_2 ∧ b^{25, 7}_1 ∧ -b^{25, 7}_0 ∧ p_175) -> break c in CNF: c b^{25, 7}_2 ∨ -b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ -p_175 ∨ break c in DIMACS: 14378 -14379 14380 -175 1162 0 c 2-1 --> 1 c (-b^{25, 7}_2 ∧ b^{25, 7}_1 ∧ -b^{25, 7}_0 ∧ -p_175) -> (-b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ b^{25, 8}_0) c in CNF: c b^{25, 7}_2 ∨ -b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ p_175 ∨ -b^{25, 8}_2 c b^{25, 7}_2 ∨ -b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ p_175 ∨ -b^{25, 8}_1 c b^{25, 7}_2 ∨ -b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ p_175 ∨ b^{25, 8}_0 c in DIMACS: 14378 -14379 14380 175 -14381 0 14378 -14379 14380 175 -14382 0 14378 -14379 14380 175 14383 0 c 1-1 --> 0 c (-b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ b^{25, 7}_0 ∧ -p_175) -> (-b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ -b^{25, 8}_0) c in CNF: c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ p_175 ∨ -b^{25, 8}_2 c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ p_175 ∨ -b^{25, 8}_1 c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ p_175 ∨ -b^{25, 8}_0 c in DIMACS: 14378 14379 -14380 175 -14381 0 14378 14379 -14380 175 -14382 0 14378 14379 -14380 175 -14383 0 c 0-1 --> -1 c (-b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ -b^{25, 7}_0 ∧ -p_175) -> ( b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ b^{25, 8}_0) c in CNF: c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ p_175 ∨ b^{25, 8}_2 c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ p_175 ∨ -b^{25, 8}_1 c b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ p_175 ∨ b^{25, 8}_0 c in DIMACS: 14378 14379 14380 175 14381 0 14378 14379 14380 175 -14382 0 14378 14379 14380 175 14383 0 c -1-1 --> -2 c ( b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ b^{25, 7}_0 ∧ -p_175) -> ( b^{25, 8}_2 ∧ b^{25, 8}_1 ∧ -b^{25, 8}_0) c in CNF: c -b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ p_175 ∨ b^{25, 8}_2 c -b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ p_175 ∨ b^{25, 8}_1 c -b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ p_175 ∨ -b^{25, 8}_0 c in DIMACS: -14378 14379 -14380 175 14381 0 -14378 14379 -14380 175 14382 0 -14378 14379 -14380 175 -14383 0 c -2-1 --> break c ( b^{25, 7}_2 ∧ b^{25, 7}_1 ∧ -b^{25, 7}_0 ∧ -p_175) -> break c in CNF: c -b^{25, 7}_2 ∨ -b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ p_175 ∨ break c in DIMACS: -14378 -14379 14380 175 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 7}_2 ∧ -b^{25, 7}_1 ∧ -b^{25, 7}_0 ∧ true) c in CNF: c -b^{25, 7}_2 ∨ b^{25, 7}_1 ∨ b^{25, 7}_0 ∨ false c in DIMACS: -14378 14379 14380 0 c 3 does not represent an automaton state. c -(-b^{25, 7}_2 ∧ b^{25, 7}_1 ∧ b^{25, 7}_0 ∧ true) c in CNF: c b^{25, 7}_2 ∨ -b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ false c in DIMACS: 14378 -14379 -14380 0 c -3 does not represent an automaton state. c -( b^{25, 7}_2 ∧ b^{25, 7}_1 ∧ b^{25, 7}_0 ∧ true) c in CNF: c -b^{25, 7}_2 ∨ -b^{25, 7}_1 ∨ -b^{25, 7}_0 ∨ false c in DIMACS: -14378 -14379 -14380 0 c i = 8 c -2+1 --> -1 c ( b^{25, 8}_2 ∧ b^{25, 8}_1 ∧ -b^{25, 8}_0 ∧ p_200) -> ( b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ b^{25, 9}_0) c in CNF: c -b^{25, 8}_2 ∨ -b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ -p_200 ∨ b^{25, 9}_2 c -b^{25, 8}_2 ∨ -b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ -p_200 ∨ -b^{25, 9}_1 c -b^{25, 8}_2 ∨ -b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ -p_200 ∨ b^{25, 9}_0 c in DIMACS: -14381 -14382 14383 -200 14384 0 -14381 -14382 14383 -200 -14385 0 -14381 -14382 14383 -200 14386 0 c -1+1 --> 0 c ( b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ b^{25, 8}_0 ∧ p_200) -> (-b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ -b^{25, 9}_0) c in CNF: c -b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ -p_200 ∨ -b^{25, 9}_2 c -b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ -p_200 ∨ -b^{25, 9}_1 c -b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ -p_200 ∨ -b^{25, 9}_0 c in DIMACS: -14381 14382 -14383 -200 -14384 0 -14381 14382 -14383 -200 -14385 0 -14381 14382 -14383 -200 -14386 0 c 0+1 --> 1 c (-b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ -b^{25, 8}_0 ∧ p_200) -> (-b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ b^{25, 9}_0) c in CNF: c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ -p_200 ∨ -b^{25, 9}_2 c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ -p_200 ∨ -b^{25, 9}_1 c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ -p_200 ∨ b^{25, 9}_0 c in DIMACS: 14381 14382 14383 -200 -14384 0 14381 14382 14383 -200 -14385 0 14381 14382 14383 -200 14386 0 c 1+1 --> 2 c (-b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ b^{25, 8}_0 ∧ p_200) -> (-b^{25, 9}_2 ∧ b^{25, 9}_1 ∧ -b^{25, 9}_0) c in CNF: c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ -p_200 ∨ -b^{25, 9}_2 c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ -p_200 ∨ b^{25, 9}_1 c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ -p_200 ∨ -b^{25, 9}_0 c in DIMACS: 14381 14382 -14383 -200 -14384 0 14381 14382 -14383 -200 14385 0 14381 14382 -14383 -200 -14386 0 c 2+1 --> break c (-b^{25, 8}_2 ∧ b^{25, 8}_1 ∧ -b^{25, 8}_0 ∧ p_200) -> break c in CNF: c b^{25, 8}_2 ∨ -b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ -p_200 ∨ break c in DIMACS: 14381 -14382 14383 -200 1162 0 c 2-1 --> 1 c (-b^{25, 8}_2 ∧ b^{25, 8}_1 ∧ -b^{25, 8}_0 ∧ -p_200) -> (-b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ b^{25, 9}_0) c in CNF: c b^{25, 8}_2 ∨ -b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ p_200 ∨ -b^{25, 9}_2 c b^{25, 8}_2 ∨ -b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ p_200 ∨ -b^{25, 9}_1 c b^{25, 8}_2 ∨ -b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ p_200 ∨ b^{25, 9}_0 c in DIMACS: 14381 -14382 14383 200 -14384 0 14381 -14382 14383 200 -14385 0 14381 -14382 14383 200 14386 0 c 1-1 --> 0 c (-b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ b^{25, 8}_0 ∧ -p_200) -> (-b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ -b^{25, 9}_0) c in CNF: c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ p_200 ∨ -b^{25, 9}_2 c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ p_200 ∨ -b^{25, 9}_1 c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ p_200 ∨ -b^{25, 9}_0 c in DIMACS: 14381 14382 -14383 200 -14384 0 14381 14382 -14383 200 -14385 0 14381 14382 -14383 200 -14386 0 c 0-1 --> -1 c (-b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ -b^{25, 8}_0 ∧ -p_200) -> ( b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ b^{25, 9}_0) c in CNF: c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ p_200 ∨ b^{25, 9}_2 c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ p_200 ∨ -b^{25, 9}_1 c b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ p_200 ∨ b^{25, 9}_0 c in DIMACS: 14381 14382 14383 200 14384 0 14381 14382 14383 200 -14385 0 14381 14382 14383 200 14386 0 c -1-1 --> -2 c ( b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ b^{25, 8}_0 ∧ -p_200) -> ( b^{25, 9}_2 ∧ b^{25, 9}_1 ∧ -b^{25, 9}_0) c in CNF: c -b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ p_200 ∨ b^{25, 9}_2 c -b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ p_200 ∨ b^{25, 9}_1 c -b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ p_200 ∨ -b^{25, 9}_0 c in DIMACS: -14381 14382 -14383 200 14384 0 -14381 14382 -14383 200 14385 0 -14381 14382 -14383 200 -14386 0 c -2-1 --> break c ( b^{25, 8}_2 ∧ b^{25, 8}_1 ∧ -b^{25, 8}_0 ∧ -p_200) -> break c in CNF: c -b^{25, 8}_2 ∨ -b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ p_200 ∨ break c in DIMACS: -14381 -14382 14383 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 8}_2 ∧ -b^{25, 8}_1 ∧ -b^{25, 8}_0 ∧ true) c in CNF: c -b^{25, 8}_2 ∨ b^{25, 8}_1 ∨ b^{25, 8}_0 ∨ false c in DIMACS: -14381 14382 14383 0 c 3 does not represent an automaton state. c -(-b^{25, 8}_2 ∧ b^{25, 8}_1 ∧ b^{25, 8}_0 ∧ true) c in CNF: c b^{25, 8}_2 ∨ -b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ false c in DIMACS: 14381 -14382 -14383 0 c -3 does not represent an automaton state. c -( b^{25, 8}_2 ∧ b^{25, 8}_1 ∧ b^{25, 8}_0 ∧ true) c in CNF: c -b^{25, 8}_2 ∨ -b^{25, 8}_1 ∨ -b^{25, 8}_0 ∨ false c in DIMACS: -14381 -14382 -14383 0 c i = 9 c -2+1 --> -1 c ( b^{25, 9}_2 ∧ b^{25, 9}_1 ∧ -b^{25, 9}_0 ∧ p_225) -> ( b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ b^{25, 10}_0) c in CNF: c -b^{25, 9}_2 ∨ -b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ -p_225 ∨ b^{25, 10}_2 c -b^{25, 9}_2 ∨ -b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ -p_225 ∨ -b^{25, 10}_1 c -b^{25, 9}_2 ∨ -b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ -p_225 ∨ b^{25, 10}_0 c in DIMACS: -14384 -14385 14386 -225 14387 0 -14384 -14385 14386 -225 -14388 0 -14384 -14385 14386 -225 14389 0 c -1+1 --> 0 c ( b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ b^{25, 9}_0 ∧ p_225) -> (-b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ -b^{25, 10}_0) c in CNF: c -b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ -p_225 ∨ -b^{25, 10}_2 c -b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ -p_225 ∨ -b^{25, 10}_1 c -b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ -p_225 ∨ -b^{25, 10}_0 c in DIMACS: -14384 14385 -14386 -225 -14387 0 -14384 14385 -14386 -225 -14388 0 -14384 14385 -14386 -225 -14389 0 c 0+1 --> 1 c (-b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ -b^{25, 9}_0 ∧ p_225) -> (-b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ b^{25, 10}_0) c in CNF: c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ -p_225 ∨ -b^{25, 10}_2 c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ -p_225 ∨ -b^{25, 10}_1 c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ -p_225 ∨ b^{25, 10}_0 c in DIMACS: 14384 14385 14386 -225 -14387 0 14384 14385 14386 -225 -14388 0 14384 14385 14386 -225 14389 0 c 1+1 --> 2 c (-b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ b^{25, 9}_0 ∧ p_225) -> (-b^{25, 10}_2 ∧ b^{25, 10}_1 ∧ -b^{25, 10}_0) c in CNF: c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ -p_225 ∨ -b^{25, 10}_2 c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ -p_225 ∨ b^{25, 10}_1 c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ -p_225 ∨ -b^{25, 10}_0 c in DIMACS: 14384 14385 -14386 -225 -14387 0 14384 14385 -14386 -225 14388 0 14384 14385 -14386 -225 -14389 0 c 2+1 --> break c (-b^{25, 9}_2 ∧ b^{25, 9}_1 ∧ -b^{25, 9}_0 ∧ p_225) -> break c in CNF: c b^{25, 9}_2 ∨ -b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ -p_225 ∨ break c in DIMACS: 14384 -14385 14386 -225 1162 0 c 2-1 --> 1 c (-b^{25, 9}_2 ∧ b^{25, 9}_1 ∧ -b^{25, 9}_0 ∧ -p_225) -> (-b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ b^{25, 10}_0) c in CNF: c b^{25, 9}_2 ∨ -b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ p_225 ∨ -b^{25, 10}_2 c b^{25, 9}_2 ∨ -b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ p_225 ∨ -b^{25, 10}_1 c b^{25, 9}_2 ∨ -b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ p_225 ∨ b^{25, 10}_0 c in DIMACS: 14384 -14385 14386 225 -14387 0 14384 -14385 14386 225 -14388 0 14384 -14385 14386 225 14389 0 c 1-1 --> 0 c (-b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ b^{25, 9}_0 ∧ -p_225) -> (-b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ -b^{25, 10}_0) c in CNF: c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ p_225 ∨ -b^{25, 10}_2 c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ p_225 ∨ -b^{25, 10}_1 c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ p_225 ∨ -b^{25, 10}_0 c in DIMACS: 14384 14385 -14386 225 -14387 0 14384 14385 -14386 225 -14388 0 14384 14385 -14386 225 -14389 0 c 0-1 --> -1 c (-b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ -b^{25, 9}_0 ∧ -p_225) -> ( b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ b^{25, 10}_0) c in CNF: c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ p_225 ∨ b^{25, 10}_2 c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ p_225 ∨ -b^{25, 10}_1 c b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ p_225 ∨ b^{25, 10}_0 c in DIMACS: 14384 14385 14386 225 14387 0 14384 14385 14386 225 -14388 0 14384 14385 14386 225 14389 0 c -1-1 --> -2 c ( b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ b^{25, 9}_0 ∧ -p_225) -> ( b^{25, 10}_2 ∧ b^{25, 10}_1 ∧ -b^{25, 10}_0) c in CNF: c -b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ p_225 ∨ b^{25, 10}_2 c -b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ p_225 ∨ b^{25, 10}_1 c -b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ p_225 ∨ -b^{25, 10}_0 c in DIMACS: -14384 14385 -14386 225 14387 0 -14384 14385 -14386 225 14388 0 -14384 14385 -14386 225 -14389 0 c -2-1 --> break c ( b^{25, 9}_2 ∧ b^{25, 9}_1 ∧ -b^{25, 9}_0 ∧ -p_225) -> break c in CNF: c -b^{25, 9}_2 ∨ -b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ p_225 ∨ break c in DIMACS: -14384 -14385 14386 225 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 9}_2 ∧ -b^{25, 9}_1 ∧ -b^{25, 9}_0 ∧ true) c in CNF: c -b^{25, 9}_2 ∨ b^{25, 9}_1 ∨ b^{25, 9}_0 ∨ false c in DIMACS: -14384 14385 14386 0 c 3 does not represent an automaton state. c -(-b^{25, 9}_2 ∧ b^{25, 9}_1 ∧ b^{25, 9}_0 ∧ true) c in CNF: c b^{25, 9}_2 ∨ -b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ false c in DIMACS: 14384 -14385 -14386 0 c -3 does not represent an automaton state. c -( b^{25, 9}_2 ∧ b^{25, 9}_1 ∧ b^{25, 9}_0 ∧ true) c in CNF: c -b^{25, 9}_2 ∨ -b^{25, 9}_1 ∨ -b^{25, 9}_0 ∨ false c in DIMACS: -14384 -14385 -14386 0 c i = 10 c -2+1 --> -1 c ( b^{25, 10}_2 ∧ b^{25, 10}_1 ∧ -b^{25, 10}_0 ∧ p_250) -> ( b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ b^{25, 11}_0) c in CNF: c -b^{25, 10}_2 ∨ -b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ -p_250 ∨ b^{25, 11}_2 c -b^{25, 10}_2 ∨ -b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ -p_250 ∨ -b^{25, 11}_1 c -b^{25, 10}_2 ∨ -b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ -p_250 ∨ b^{25, 11}_0 c in DIMACS: -14387 -14388 14389 -250 14390 0 -14387 -14388 14389 -250 -14391 0 -14387 -14388 14389 -250 14392 0 c -1+1 --> 0 c ( b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ b^{25, 10}_0 ∧ p_250) -> (-b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ -b^{25, 11}_0) c in CNF: c -b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ -p_250 ∨ -b^{25, 11}_2 c -b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ -p_250 ∨ -b^{25, 11}_1 c -b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ -p_250 ∨ -b^{25, 11}_0 c in DIMACS: -14387 14388 -14389 -250 -14390 0 -14387 14388 -14389 -250 -14391 0 -14387 14388 -14389 -250 -14392 0 c 0+1 --> 1 c (-b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ -b^{25, 10}_0 ∧ p_250) -> (-b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ b^{25, 11}_0) c in CNF: c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ -p_250 ∨ -b^{25, 11}_2 c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ -p_250 ∨ -b^{25, 11}_1 c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ -p_250 ∨ b^{25, 11}_0 c in DIMACS: 14387 14388 14389 -250 -14390 0 14387 14388 14389 -250 -14391 0 14387 14388 14389 -250 14392 0 c 1+1 --> 2 c (-b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ b^{25, 10}_0 ∧ p_250) -> (-b^{25, 11}_2 ∧ b^{25, 11}_1 ∧ -b^{25, 11}_0) c in CNF: c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ -p_250 ∨ -b^{25, 11}_2 c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ -p_250 ∨ b^{25, 11}_1 c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ -p_250 ∨ -b^{25, 11}_0 c in DIMACS: 14387 14388 -14389 -250 -14390 0 14387 14388 -14389 -250 14391 0 14387 14388 -14389 -250 -14392 0 c 2+1 --> break c (-b^{25, 10}_2 ∧ b^{25, 10}_1 ∧ -b^{25, 10}_0 ∧ p_250) -> break c in CNF: c b^{25, 10}_2 ∨ -b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ -p_250 ∨ break c in DIMACS: 14387 -14388 14389 -250 1162 0 c 2-1 --> 1 c (-b^{25, 10}_2 ∧ b^{25, 10}_1 ∧ -b^{25, 10}_0 ∧ -p_250) -> (-b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ b^{25, 11}_0) c in CNF: c b^{25, 10}_2 ∨ -b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ p_250 ∨ -b^{25, 11}_2 c b^{25, 10}_2 ∨ -b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ p_250 ∨ -b^{25, 11}_1 c b^{25, 10}_2 ∨ -b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ p_250 ∨ b^{25, 11}_0 c in DIMACS: 14387 -14388 14389 250 -14390 0 14387 -14388 14389 250 -14391 0 14387 -14388 14389 250 14392 0 c 1-1 --> 0 c (-b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ b^{25, 10}_0 ∧ -p_250) -> (-b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ -b^{25, 11}_0) c in CNF: c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ p_250 ∨ -b^{25, 11}_2 c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ p_250 ∨ -b^{25, 11}_1 c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ p_250 ∨ -b^{25, 11}_0 c in DIMACS: 14387 14388 -14389 250 -14390 0 14387 14388 -14389 250 -14391 0 14387 14388 -14389 250 -14392 0 c 0-1 --> -1 c (-b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ -b^{25, 10}_0 ∧ -p_250) -> ( b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ b^{25, 11}_0) c in CNF: c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ p_250 ∨ b^{25, 11}_2 c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ p_250 ∨ -b^{25, 11}_1 c b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ p_250 ∨ b^{25, 11}_0 c in DIMACS: 14387 14388 14389 250 14390 0 14387 14388 14389 250 -14391 0 14387 14388 14389 250 14392 0 c -1-1 --> -2 c ( b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ b^{25, 10}_0 ∧ -p_250) -> ( b^{25, 11}_2 ∧ b^{25, 11}_1 ∧ -b^{25, 11}_0) c in CNF: c -b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ p_250 ∨ b^{25, 11}_2 c -b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ p_250 ∨ b^{25, 11}_1 c -b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ p_250 ∨ -b^{25, 11}_0 c in DIMACS: -14387 14388 -14389 250 14390 0 -14387 14388 -14389 250 14391 0 -14387 14388 -14389 250 -14392 0 c -2-1 --> break c ( b^{25, 10}_2 ∧ b^{25, 10}_1 ∧ -b^{25, 10}_0 ∧ -p_250) -> break c in CNF: c -b^{25, 10}_2 ∨ -b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ p_250 ∨ break c in DIMACS: -14387 -14388 14389 250 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 10}_2 ∧ -b^{25, 10}_1 ∧ -b^{25, 10}_0 ∧ true) c in CNF: c -b^{25, 10}_2 ∨ b^{25, 10}_1 ∨ b^{25, 10}_0 ∨ false c in DIMACS: -14387 14388 14389 0 c 3 does not represent an automaton state. c -(-b^{25, 10}_2 ∧ b^{25, 10}_1 ∧ b^{25, 10}_0 ∧ true) c in CNF: c b^{25, 10}_2 ∨ -b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ false c in DIMACS: 14387 -14388 -14389 0 c -3 does not represent an automaton state. c -( b^{25, 10}_2 ∧ b^{25, 10}_1 ∧ b^{25, 10}_0 ∧ true) c in CNF: c -b^{25, 10}_2 ∨ -b^{25, 10}_1 ∨ -b^{25, 10}_0 ∨ false c in DIMACS: -14387 -14388 -14389 0 c i = 11 c -2+1 --> -1 c ( b^{25, 11}_2 ∧ b^{25, 11}_1 ∧ -b^{25, 11}_0 ∧ p_275) -> ( b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ b^{25, 12}_0) c in CNF: c -b^{25, 11}_2 ∨ -b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ -p_275 ∨ b^{25, 12}_2 c -b^{25, 11}_2 ∨ -b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ -p_275 ∨ -b^{25, 12}_1 c -b^{25, 11}_2 ∨ -b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ -p_275 ∨ b^{25, 12}_0 c in DIMACS: -14390 -14391 14392 -275 14393 0 -14390 -14391 14392 -275 -14394 0 -14390 -14391 14392 -275 14395 0 c -1+1 --> 0 c ( b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ b^{25, 11}_0 ∧ p_275) -> (-b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ -b^{25, 12}_0) c in CNF: c -b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ -p_275 ∨ -b^{25, 12}_2 c -b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ -p_275 ∨ -b^{25, 12}_1 c -b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ -p_275 ∨ -b^{25, 12}_0 c in DIMACS: -14390 14391 -14392 -275 -14393 0 -14390 14391 -14392 -275 -14394 0 -14390 14391 -14392 -275 -14395 0 c 0+1 --> 1 c (-b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ -b^{25, 11}_0 ∧ p_275) -> (-b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ b^{25, 12}_0) c in CNF: c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ -p_275 ∨ -b^{25, 12}_2 c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ -p_275 ∨ -b^{25, 12}_1 c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ -p_275 ∨ b^{25, 12}_0 c in DIMACS: 14390 14391 14392 -275 -14393 0 14390 14391 14392 -275 -14394 0 14390 14391 14392 -275 14395 0 c 1+1 --> 2 c (-b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ b^{25, 11}_0 ∧ p_275) -> (-b^{25, 12}_2 ∧ b^{25, 12}_1 ∧ -b^{25, 12}_0) c in CNF: c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ -p_275 ∨ -b^{25, 12}_2 c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ -p_275 ∨ b^{25, 12}_1 c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ -p_275 ∨ -b^{25, 12}_0 c in DIMACS: 14390 14391 -14392 -275 -14393 0 14390 14391 -14392 -275 14394 0 14390 14391 -14392 -275 -14395 0 c 2+1 --> break c (-b^{25, 11}_2 ∧ b^{25, 11}_1 ∧ -b^{25, 11}_0 ∧ p_275) -> break c in CNF: c b^{25, 11}_2 ∨ -b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ -p_275 ∨ break c in DIMACS: 14390 -14391 14392 -275 1162 0 c 2-1 --> 1 c (-b^{25, 11}_2 ∧ b^{25, 11}_1 ∧ -b^{25, 11}_0 ∧ -p_275) -> (-b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ b^{25, 12}_0) c in CNF: c b^{25, 11}_2 ∨ -b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ p_275 ∨ -b^{25, 12}_2 c b^{25, 11}_2 ∨ -b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ p_275 ∨ -b^{25, 12}_1 c b^{25, 11}_2 ∨ -b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ p_275 ∨ b^{25, 12}_0 c in DIMACS: 14390 -14391 14392 275 -14393 0 14390 -14391 14392 275 -14394 0 14390 -14391 14392 275 14395 0 c 1-1 --> 0 c (-b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ b^{25, 11}_0 ∧ -p_275) -> (-b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ -b^{25, 12}_0) c in CNF: c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ p_275 ∨ -b^{25, 12}_2 c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ p_275 ∨ -b^{25, 12}_1 c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ p_275 ∨ -b^{25, 12}_0 c in DIMACS: 14390 14391 -14392 275 -14393 0 14390 14391 -14392 275 -14394 0 14390 14391 -14392 275 -14395 0 c 0-1 --> -1 c (-b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ -b^{25, 11}_0 ∧ -p_275) -> ( b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ b^{25, 12}_0) c in CNF: c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ p_275 ∨ b^{25, 12}_2 c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ p_275 ∨ -b^{25, 12}_1 c b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ p_275 ∨ b^{25, 12}_0 c in DIMACS: 14390 14391 14392 275 14393 0 14390 14391 14392 275 -14394 0 14390 14391 14392 275 14395 0 c -1-1 --> -2 c ( b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ b^{25, 11}_0 ∧ -p_275) -> ( b^{25, 12}_2 ∧ b^{25, 12}_1 ∧ -b^{25, 12}_0) c in CNF: c -b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ p_275 ∨ b^{25, 12}_2 c -b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ p_275 ∨ b^{25, 12}_1 c -b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ p_275 ∨ -b^{25, 12}_0 c in DIMACS: -14390 14391 -14392 275 14393 0 -14390 14391 -14392 275 14394 0 -14390 14391 -14392 275 -14395 0 c -2-1 --> break c ( b^{25, 11}_2 ∧ b^{25, 11}_1 ∧ -b^{25, 11}_0 ∧ -p_275) -> break c in CNF: c -b^{25, 11}_2 ∨ -b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ p_275 ∨ break c in DIMACS: -14390 -14391 14392 275 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 11}_2 ∧ -b^{25, 11}_1 ∧ -b^{25, 11}_0 ∧ true) c in CNF: c -b^{25, 11}_2 ∨ b^{25, 11}_1 ∨ b^{25, 11}_0 ∨ false c in DIMACS: -14390 14391 14392 0 c 3 does not represent an automaton state. c -(-b^{25, 11}_2 ∧ b^{25, 11}_1 ∧ b^{25, 11}_0 ∧ true) c in CNF: c b^{25, 11}_2 ∨ -b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ false c in DIMACS: 14390 -14391 -14392 0 c -3 does not represent an automaton state. c -( b^{25, 11}_2 ∧ b^{25, 11}_1 ∧ b^{25, 11}_0 ∧ true) c in CNF: c -b^{25, 11}_2 ∨ -b^{25, 11}_1 ∨ -b^{25, 11}_0 ∨ false c in DIMACS: -14390 -14391 -14392 0 c i = 12 c -2+1 --> -1 c ( b^{25, 12}_2 ∧ b^{25, 12}_1 ∧ -b^{25, 12}_0 ∧ p_300) -> ( b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ b^{25, 13}_0) c in CNF: c -b^{25, 12}_2 ∨ -b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ -p_300 ∨ b^{25, 13}_2 c -b^{25, 12}_2 ∨ -b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ -p_300 ∨ -b^{25, 13}_1 c -b^{25, 12}_2 ∨ -b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ -p_300 ∨ b^{25, 13}_0 c in DIMACS: -14393 -14394 14395 -300 14396 0 -14393 -14394 14395 -300 -14397 0 -14393 -14394 14395 -300 14398 0 c -1+1 --> 0 c ( b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ b^{25, 12}_0 ∧ p_300) -> (-b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ -b^{25, 13}_0) c in CNF: c -b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ -p_300 ∨ -b^{25, 13}_2 c -b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ -p_300 ∨ -b^{25, 13}_1 c -b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ -p_300 ∨ -b^{25, 13}_0 c in DIMACS: -14393 14394 -14395 -300 -14396 0 -14393 14394 -14395 -300 -14397 0 -14393 14394 -14395 -300 -14398 0 c 0+1 --> 1 c (-b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ -b^{25, 12}_0 ∧ p_300) -> (-b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ b^{25, 13}_0) c in CNF: c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ -p_300 ∨ -b^{25, 13}_2 c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ -p_300 ∨ -b^{25, 13}_1 c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ -p_300 ∨ b^{25, 13}_0 c in DIMACS: 14393 14394 14395 -300 -14396 0 14393 14394 14395 -300 -14397 0 14393 14394 14395 -300 14398 0 c 1+1 --> 2 c (-b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ b^{25, 12}_0 ∧ p_300) -> (-b^{25, 13}_2 ∧ b^{25, 13}_1 ∧ -b^{25, 13}_0) c in CNF: c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ -p_300 ∨ -b^{25, 13}_2 c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ -p_300 ∨ b^{25, 13}_1 c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ -p_300 ∨ -b^{25, 13}_0 c in DIMACS: 14393 14394 -14395 -300 -14396 0 14393 14394 -14395 -300 14397 0 14393 14394 -14395 -300 -14398 0 c 2+1 --> break c (-b^{25, 12}_2 ∧ b^{25, 12}_1 ∧ -b^{25, 12}_0 ∧ p_300) -> break c in CNF: c b^{25, 12}_2 ∨ -b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ -p_300 ∨ break c in DIMACS: 14393 -14394 14395 -300 1162 0 c 2-1 --> 1 c (-b^{25, 12}_2 ∧ b^{25, 12}_1 ∧ -b^{25, 12}_0 ∧ -p_300) -> (-b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ b^{25, 13}_0) c in CNF: c b^{25, 12}_2 ∨ -b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ p_300 ∨ -b^{25, 13}_2 c b^{25, 12}_2 ∨ -b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ p_300 ∨ -b^{25, 13}_1 c b^{25, 12}_2 ∨ -b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ p_300 ∨ b^{25, 13}_0 c in DIMACS: 14393 -14394 14395 300 -14396 0 14393 -14394 14395 300 -14397 0 14393 -14394 14395 300 14398 0 c 1-1 --> 0 c (-b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ b^{25, 12}_0 ∧ -p_300) -> (-b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ -b^{25, 13}_0) c in CNF: c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ p_300 ∨ -b^{25, 13}_2 c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ p_300 ∨ -b^{25, 13}_1 c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ p_300 ∨ -b^{25, 13}_0 c in DIMACS: 14393 14394 -14395 300 -14396 0 14393 14394 -14395 300 -14397 0 14393 14394 -14395 300 -14398 0 c 0-1 --> -1 c (-b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ -b^{25, 12}_0 ∧ -p_300) -> ( b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ b^{25, 13}_0) c in CNF: c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ p_300 ∨ b^{25, 13}_2 c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ p_300 ∨ -b^{25, 13}_1 c b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ p_300 ∨ b^{25, 13}_0 c in DIMACS: 14393 14394 14395 300 14396 0 14393 14394 14395 300 -14397 0 14393 14394 14395 300 14398 0 c -1-1 --> -2 c ( b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ b^{25, 12}_0 ∧ -p_300) -> ( b^{25, 13}_2 ∧ b^{25, 13}_1 ∧ -b^{25, 13}_0) c in CNF: c -b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ p_300 ∨ b^{25, 13}_2 c -b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ p_300 ∨ b^{25, 13}_1 c -b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ p_300 ∨ -b^{25, 13}_0 c in DIMACS: -14393 14394 -14395 300 14396 0 -14393 14394 -14395 300 14397 0 -14393 14394 -14395 300 -14398 0 c -2-1 --> break c ( b^{25, 12}_2 ∧ b^{25, 12}_1 ∧ -b^{25, 12}_0 ∧ -p_300) -> break c in CNF: c -b^{25, 12}_2 ∨ -b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ p_300 ∨ break c in DIMACS: -14393 -14394 14395 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 12}_2 ∧ -b^{25, 12}_1 ∧ -b^{25, 12}_0 ∧ true) c in CNF: c -b^{25, 12}_2 ∨ b^{25, 12}_1 ∨ b^{25, 12}_0 ∨ false c in DIMACS: -14393 14394 14395 0 c 3 does not represent an automaton state. c -(-b^{25, 12}_2 ∧ b^{25, 12}_1 ∧ b^{25, 12}_0 ∧ true) c in CNF: c b^{25, 12}_2 ∨ -b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ false c in DIMACS: 14393 -14394 -14395 0 c -3 does not represent an automaton state. c -( b^{25, 12}_2 ∧ b^{25, 12}_1 ∧ b^{25, 12}_0 ∧ true) c in CNF: c -b^{25, 12}_2 ∨ -b^{25, 12}_1 ∨ -b^{25, 12}_0 ∨ false c in DIMACS: -14393 -14394 -14395 0 c i = 13 c -2+1 --> -1 c ( b^{25, 13}_2 ∧ b^{25, 13}_1 ∧ -b^{25, 13}_0 ∧ p_325) -> ( b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ b^{25, 14}_0) c in CNF: c -b^{25, 13}_2 ∨ -b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ -p_325 ∨ b^{25, 14}_2 c -b^{25, 13}_2 ∨ -b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ -p_325 ∨ -b^{25, 14}_1 c -b^{25, 13}_2 ∨ -b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ -p_325 ∨ b^{25, 14}_0 c in DIMACS: -14396 -14397 14398 -325 14399 0 -14396 -14397 14398 -325 -14400 0 -14396 -14397 14398 -325 14401 0 c -1+1 --> 0 c ( b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ b^{25, 13}_0 ∧ p_325) -> (-b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ -b^{25, 14}_0) c in CNF: c -b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ -p_325 ∨ -b^{25, 14}_2 c -b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ -p_325 ∨ -b^{25, 14}_1 c -b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ -p_325 ∨ -b^{25, 14}_0 c in DIMACS: -14396 14397 -14398 -325 -14399 0 -14396 14397 -14398 -325 -14400 0 -14396 14397 -14398 -325 -14401 0 c 0+1 --> 1 c (-b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ -b^{25, 13}_0 ∧ p_325) -> (-b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ b^{25, 14}_0) c in CNF: c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ -p_325 ∨ -b^{25, 14}_2 c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ -p_325 ∨ -b^{25, 14}_1 c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ -p_325 ∨ b^{25, 14}_0 c in DIMACS: 14396 14397 14398 -325 -14399 0 14396 14397 14398 -325 -14400 0 14396 14397 14398 -325 14401 0 c 1+1 --> 2 c (-b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ b^{25, 13}_0 ∧ p_325) -> (-b^{25, 14}_2 ∧ b^{25, 14}_1 ∧ -b^{25, 14}_0) c in CNF: c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ -p_325 ∨ -b^{25, 14}_2 c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ -p_325 ∨ b^{25, 14}_1 c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ -p_325 ∨ -b^{25, 14}_0 c in DIMACS: 14396 14397 -14398 -325 -14399 0 14396 14397 -14398 -325 14400 0 14396 14397 -14398 -325 -14401 0 c 2+1 --> break c (-b^{25, 13}_2 ∧ b^{25, 13}_1 ∧ -b^{25, 13}_0 ∧ p_325) -> break c in CNF: c b^{25, 13}_2 ∨ -b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ -p_325 ∨ break c in DIMACS: 14396 -14397 14398 -325 1162 0 c 2-1 --> 1 c (-b^{25, 13}_2 ∧ b^{25, 13}_1 ∧ -b^{25, 13}_0 ∧ -p_325) -> (-b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ b^{25, 14}_0) c in CNF: c b^{25, 13}_2 ∨ -b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ p_325 ∨ -b^{25, 14}_2 c b^{25, 13}_2 ∨ -b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ p_325 ∨ -b^{25, 14}_1 c b^{25, 13}_2 ∨ -b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ p_325 ∨ b^{25, 14}_0 c in DIMACS: 14396 -14397 14398 325 -14399 0 14396 -14397 14398 325 -14400 0 14396 -14397 14398 325 14401 0 c 1-1 --> 0 c (-b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ b^{25, 13}_0 ∧ -p_325) -> (-b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ -b^{25, 14}_0) c in CNF: c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ p_325 ∨ -b^{25, 14}_2 c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ p_325 ∨ -b^{25, 14}_1 c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ p_325 ∨ -b^{25, 14}_0 c in DIMACS: 14396 14397 -14398 325 -14399 0 14396 14397 -14398 325 -14400 0 14396 14397 -14398 325 -14401 0 c 0-1 --> -1 c (-b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ -b^{25, 13}_0 ∧ -p_325) -> ( b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ b^{25, 14}_0) c in CNF: c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ p_325 ∨ b^{25, 14}_2 c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ p_325 ∨ -b^{25, 14}_1 c b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ p_325 ∨ b^{25, 14}_0 c in DIMACS: 14396 14397 14398 325 14399 0 14396 14397 14398 325 -14400 0 14396 14397 14398 325 14401 0 c -1-1 --> -2 c ( b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ b^{25, 13}_0 ∧ -p_325) -> ( b^{25, 14}_2 ∧ b^{25, 14}_1 ∧ -b^{25, 14}_0) c in CNF: c -b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ p_325 ∨ b^{25, 14}_2 c -b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ p_325 ∨ b^{25, 14}_1 c -b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ p_325 ∨ -b^{25, 14}_0 c in DIMACS: -14396 14397 -14398 325 14399 0 -14396 14397 -14398 325 14400 0 -14396 14397 -14398 325 -14401 0 c -2-1 --> break c ( b^{25, 13}_2 ∧ b^{25, 13}_1 ∧ -b^{25, 13}_0 ∧ -p_325) -> break c in CNF: c -b^{25, 13}_2 ∨ -b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ p_325 ∨ break c in DIMACS: -14396 -14397 14398 325 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 13}_2 ∧ -b^{25, 13}_1 ∧ -b^{25, 13}_0 ∧ true) c in CNF: c -b^{25, 13}_2 ∨ b^{25, 13}_1 ∨ b^{25, 13}_0 ∨ false c in DIMACS: -14396 14397 14398 0 c 3 does not represent an automaton state. c -(-b^{25, 13}_2 ∧ b^{25, 13}_1 ∧ b^{25, 13}_0 ∧ true) c in CNF: c b^{25, 13}_2 ∨ -b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ false c in DIMACS: 14396 -14397 -14398 0 c -3 does not represent an automaton state. c -( b^{25, 13}_2 ∧ b^{25, 13}_1 ∧ b^{25, 13}_0 ∧ true) c in CNF: c -b^{25, 13}_2 ∨ -b^{25, 13}_1 ∨ -b^{25, 13}_0 ∨ false c in DIMACS: -14396 -14397 -14398 0 c i = 14 c -2+1 --> -1 c ( b^{25, 14}_2 ∧ b^{25, 14}_1 ∧ -b^{25, 14}_0 ∧ p_350) -> ( b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ b^{25, 15}_0) c in CNF: c -b^{25, 14}_2 ∨ -b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ -p_350 ∨ b^{25, 15}_2 c -b^{25, 14}_2 ∨ -b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ -p_350 ∨ -b^{25, 15}_1 c -b^{25, 14}_2 ∨ -b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ -p_350 ∨ b^{25, 15}_0 c in DIMACS: -14399 -14400 14401 -350 14402 0 -14399 -14400 14401 -350 -14403 0 -14399 -14400 14401 -350 14404 0 c -1+1 --> 0 c ( b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ b^{25, 14}_0 ∧ p_350) -> (-b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ -b^{25, 15}_0) c in CNF: c -b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ -p_350 ∨ -b^{25, 15}_2 c -b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ -p_350 ∨ -b^{25, 15}_1 c -b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ -p_350 ∨ -b^{25, 15}_0 c in DIMACS: -14399 14400 -14401 -350 -14402 0 -14399 14400 -14401 -350 -14403 0 -14399 14400 -14401 -350 -14404 0 c 0+1 --> 1 c (-b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ -b^{25, 14}_0 ∧ p_350) -> (-b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ b^{25, 15}_0) c in CNF: c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ -p_350 ∨ -b^{25, 15}_2 c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ -p_350 ∨ -b^{25, 15}_1 c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ -p_350 ∨ b^{25, 15}_0 c in DIMACS: 14399 14400 14401 -350 -14402 0 14399 14400 14401 -350 -14403 0 14399 14400 14401 -350 14404 0 c 1+1 --> 2 c (-b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ b^{25, 14}_0 ∧ p_350) -> (-b^{25, 15}_2 ∧ b^{25, 15}_1 ∧ -b^{25, 15}_0) c in CNF: c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ -p_350 ∨ -b^{25, 15}_2 c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ -p_350 ∨ b^{25, 15}_1 c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ -p_350 ∨ -b^{25, 15}_0 c in DIMACS: 14399 14400 -14401 -350 -14402 0 14399 14400 -14401 -350 14403 0 14399 14400 -14401 -350 -14404 0 c 2+1 --> break c (-b^{25, 14}_2 ∧ b^{25, 14}_1 ∧ -b^{25, 14}_0 ∧ p_350) -> break c in CNF: c b^{25, 14}_2 ∨ -b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ -p_350 ∨ break c in DIMACS: 14399 -14400 14401 -350 1162 0 c 2-1 --> 1 c (-b^{25, 14}_2 ∧ b^{25, 14}_1 ∧ -b^{25, 14}_0 ∧ -p_350) -> (-b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ b^{25, 15}_0) c in CNF: c b^{25, 14}_2 ∨ -b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ p_350 ∨ -b^{25, 15}_2 c b^{25, 14}_2 ∨ -b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ p_350 ∨ -b^{25, 15}_1 c b^{25, 14}_2 ∨ -b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ p_350 ∨ b^{25, 15}_0 c in DIMACS: 14399 -14400 14401 350 -14402 0 14399 -14400 14401 350 -14403 0 14399 -14400 14401 350 14404 0 c 1-1 --> 0 c (-b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ b^{25, 14}_0 ∧ -p_350) -> (-b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ -b^{25, 15}_0) c in CNF: c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ p_350 ∨ -b^{25, 15}_2 c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ p_350 ∨ -b^{25, 15}_1 c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ p_350 ∨ -b^{25, 15}_0 c in DIMACS: 14399 14400 -14401 350 -14402 0 14399 14400 -14401 350 -14403 0 14399 14400 -14401 350 -14404 0 c 0-1 --> -1 c (-b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ -b^{25, 14}_0 ∧ -p_350) -> ( b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ b^{25, 15}_0) c in CNF: c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ p_350 ∨ b^{25, 15}_2 c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ p_350 ∨ -b^{25, 15}_1 c b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ p_350 ∨ b^{25, 15}_0 c in DIMACS: 14399 14400 14401 350 14402 0 14399 14400 14401 350 -14403 0 14399 14400 14401 350 14404 0 c -1-1 --> -2 c ( b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ b^{25, 14}_0 ∧ -p_350) -> ( b^{25, 15}_2 ∧ b^{25, 15}_1 ∧ -b^{25, 15}_0) c in CNF: c -b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ p_350 ∨ b^{25, 15}_2 c -b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ p_350 ∨ b^{25, 15}_1 c -b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ p_350 ∨ -b^{25, 15}_0 c in DIMACS: -14399 14400 -14401 350 14402 0 -14399 14400 -14401 350 14403 0 -14399 14400 -14401 350 -14404 0 c -2-1 --> break c ( b^{25, 14}_2 ∧ b^{25, 14}_1 ∧ -b^{25, 14}_0 ∧ -p_350) -> break c in CNF: c -b^{25, 14}_2 ∨ -b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ p_350 ∨ break c in DIMACS: -14399 -14400 14401 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 14}_2 ∧ -b^{25, 14}_1 ∧ -b^{25, 14}_0 ∧ true) c in CNF: c -b^{25, 14}_2 ∨ b^{25, 14}_1 ∨ b^{25, 14}_0 ∨ false c in DIMACS: -14399 14400 14401 0 c 3 does not represent an automaton state. c -(-b^{25, 14}_2 ∧ b^{25, 14}_1 ∧ b^{25, 14}_0 ∧ true) c in CNF: c b^{25, 14}_2 ∨ -b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ false c in DIMACS: 14399 -14400 -14401 0 c -3 does not represent an automaton state. c -( b^{25, 14}_2 ∧ b^{25, 14}_1 ∧ b^{25, 14}_0 ∧ true) c in CNF: c -b^{25, 14}_2 ∨ -b^{25, 14}_1 ∨ -b^{25, 14}_0 ∨ false c in DIMACS: -14399 -14400 -14401 0 c i = 15 c -2+1 --> -1 c ( b^{25, 15}_2 ∧ b^{25, 15}_1 ∧ -b^{25, 15}_0 ∧ p_375) -> ( b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ b^{25, 16}_0) c in CNF: c -b^{25, 15}_2 ∨ -b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ -p_375 ∨ b^{25, 16}_2 c -b^{25, 15}_2 ∨ -b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ -p_375 ∨ -b^{25, 16}_1 c -b^{25, 15}_2 ∨ -b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ -p_375 ∨ b^{25, 16}_0 c in DIMACS: -14402 -14403 14404 -375 14405 0 -14402 -14403 14404 -375 -14406 0 -14402 -14403 14404 -375 14407 0 c -1+1 --> 0 c ( b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ b^{25, 15}_0 ∧ p_375) -> (-b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ -b^{25, 16}_0) c in CNF: c -b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ -p_375 ∨ -b^{25, 16}_2 c -b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ -p_375 ∨ -b^{25, 16}_1 c -b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ -p_375 ∨ -b^{25, 16}_0 c in DIMACS: -14402 14403 -14404 -375 -14405 0 -14402 14403 -14404 -375 -14406 0 -14402 14403 -14404 -375 -14407 0 c 0+1 --> 1 c (-b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ -b^{25, 15}_0 ∧ p_375) -> (-b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ b^{25, 16}_0) c in CNF: c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ -p_375 ∨ -b^{25, 16}_2 c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ -p_375 ∨ -b^{25, 16}_1 c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ -p_375 ∨ b^{25, 16}_0 c in DIMACS: 14402 14403 14404 -375 -14405 0 14402 14403 14404 -375 -14406 0 14402 14403 14404 -375 14407 0 c 1+1 --> 2 c (-b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ b^{25, 15}_0 ∧ p_375) -> (-b^{25, 16}_2 ∧ b^{25, 16}_1 ∧ -b^{25, 16}_0) c in CNF: c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ -p_375 ∨ -b^{25, 16}_2 c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ -p_375 ∨ b^{25, 16}_1 c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ -p_375 ∨ -b^{25, 16}_0 c in DIMACS: 14402 14403 -14404 -375 -14405 0 14402 14403 -14404 -375 14406 0 14402 14403 -14404 -375 -14407 0 c 2+1 --> break c (-b^{25, 15}_2 ∧ b^{25, 15}_1 ∧ -b^{25, 15}_0 ∧ p_375) -> break c in CNF: c b^{25, 15}_2 ∨ -b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ -p_375 ∨ break c in DIMACS: 14402 -14403 14404 -375 1162 0 c 2-1 --> 1 c (-b^{25, 15}_2 ∧ b^{25, 15}_1 ∧ -b^{25, 15}_0 ∧ -p_375) -> (-b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ b^{25, 16}_0) c in CNF: c b^{25, 15}_2 ∨ -b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ p_375 ∨ -b^{25, 16}_2 c b^{25, 15}_2 ∨ -b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ p_375 ∨ -b^{25, 16}_1 c b^{25, 15}_2 ∨ -b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ p_375 ∨ b^{25, 16}_0 c in DIMACS: 14402 -14403 14404 375 -14405 0 14402 -14403 14404 375 -14406 0 14402 -14403 14404 375 14407 0 c 1-1 --> 0 c (-b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ b^{25, 15}_0 ∧ -p_375) -> (-b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ -b^{25, 16}_0) c in CNF: c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ p_375 ∨ -b^{25, 16}_2 c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ p_375 ∨ -b^{25, 16}_1 c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ p_375 ∨ -b^{25, 16}_0 c in DIMACS: 14402 14403 -14404 375 -14405 0 14402 14403 -14404 375 -14406 0 14402 14403 -14404 375 -14407 0 c 0-1 --> -1 c (-b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ -b^{25, 15}_0 ∧ -p_375) -> ( b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ b^{25, 16}_0) c in CNF: c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ p_375 ∨ b^{25, 16}_2 c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ p_375 ∨ -b^{25, 16}_1 c b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ p_375 ∨ b^{25, 16}_0 c in DIMACS: 14402 14403 14404 375 14405 0 14402 14403 14404 375 -14406 0 14402 14403 14404 375 14407 0 c -1-1 --> -2 c ( b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ b^{25, 15}_0 ∧ -p_375) -> ( b^{25, 16}_2 ∧ b^{25, 16}_1 ∧ -b^{25, 16}_0) c in CNF: c -b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ p_375 ∨ b^{25, 16}_2 c -b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ p_375 ∨ b^{25, 16}_1 c -b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ p_375 ∨ -b^{25, 16}_0 c in DIMACS: -14402 14403 -14404 375 14405 0 -14402 14403 -14404 375 14406 0 -14402 14403 -14404 375 -14407 0 c -2-1 --> break c ( b^{25, 15}_2 ∧ b^{25, 15}_1 ∧ -b^{25, 15}_0 ∧ -p_375) -> break c in CNF: c -b^{25, 15}_2 ∨ -b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ p_375 ∨ break c in DIMACS: -14402 -14403 14404 375 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 15}_2 ∧ -b^{25, 15}_1 ∧ -b^{25, 15}_0 ∧ true) c in CNF: c -b^{25, 15}_2 ∨ b^{25, 15}_1 ∨ b^{25, 15}_0 ∨ false c in DIMACS: -14402 14403 14404 0 c 3 does not represent an automaton state. c -(-b^{25, 15}_2 ∧ b^{25, 15}_1 ∧ b^{25, 15}_0 ∧ true) c in CNF: c b^{25, 15}_2 ∨ -b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ false c in DIMACS: 14402 -14403 -14404 0 c -3 does not represent an automaton state. c -( b^{25, 15}_2 ∧ b^{25, 15}_1 ∧ b^{25, 15}_0 ∧ true) c in CNF: c -b^{25, 15}_2 ∨ -b^{25, 15}_1 ∨ -b^{25, 15}_0 ∨ false c in DIMACS: -14402 -14403 -14404 0 c i = 16 c -2+1 --> -1 c ( b^{25, 16}_2 ∧ b^{25, 16}_1 ∧ -b^{25, 16}_0 ∧ p_400) -> ( b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ b^{25, 17}_0) c in CNF: c -b^{25, 16}_2 ∨ -b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ -p_400 ∨ b^{25, 17}_2 c -b^{25, 16}_2 ∨ -b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ -p_400 ∨ -b^{25, 17}_1 c -b^{25, 16}_2 ∨ -b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ -p_400 ∨ b^{25, 17}_0 c in DIMACS: -14405 -14406 14407 -400 14408 0 -14405 -14406 14407 -400 -14409 0 -14405 -14406 14407 -400 14410 0 c -1+1 --> 0 c ( b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ b^{25, 16}_0 ∧ p_400) -> (-b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ -b^{25, 17}_0) c in CNF: c -b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ -p_400 ∨ -b^{25, 17}_2 c -b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ -p_400 ∨ -b^{25, 17}_1 c -b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ -p_400 ∨ -b^{25, 17}_0 c in DIMACS: -14405 14406 -14407 -400 -14408 0 -14405 14406 -14407 -400 -14409 0 -14405 14406 -14407 -400 -14410 0 c 0+1 --> 1 c (-b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ -b^{25, 16}_0 ∧ p_400) -> (-b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ b^{25, 17}_0) c in CNF: c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ -p_400 ∨ -b^{25, 17}_2 c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ -p_400 ∨ -b^{25, 17}_1 c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ -p_400 ∨ b^{25, 17}_0 c in DIMACS: 14405 14406 14407 -400 -14408 0 14405 14406 14407 -400 -14409 0 14405 14406 14407 -400 14410 0 c 1+1 --> 2 c (-b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ b^{25, 16}_0 ∧ p_400) -> (-b^{25, 17}_2 ∧ b^{25, 17}_1 ∧ -b^{25, 17}_0) c in CNF: c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ -p_400 ∨ -b^{25, 17}_2 c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ -p_400 ∨ b^{25, 17}_1 c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ -p_400 ∨ -b^{25, 17}_0 c in DIMACS: 14405 14406 -14407 -400 -14408 0 14405 14406 -14407 -400 14409 0 14405 14406 -14407 -400 -14410 0 c 2+1 --> break c (-b^{25, 16}_2 ∧ b^{25, 16}_1 ∧ -b^{25, 16}_0 ∧ p_400) -> break c in CNF: c b^{25, 16}_2 ∨ -b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ -p_400 ∨ break c in DIMACS: 14405 -14406 14407 -400 1162 0 c 2-1 --> 1 c (-b^{25, 16}_2 ∧ b^{25, 16}_1 ∧ -b^{25, 16}_0 ∧ -p_400) -> (-b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ b^{25, 17}_0) c in CNF: c b^{25, 16}_2 ∨ -b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ p_400 ∨ -b^{25, 17}_2 c b^{25, 16}_2 ∨ -b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ p_400 ∨ -b^{25, 17}_1 c b^{25, 16}_2 ∨ -b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ p_400 ∨ b^{25, 17}_0 c in DIMACS: 14405 -14406 14407 400 -14408 0 14405 -14406 14407 400 -14409 0 14405 -14406 14407 400 14410 0 c 1-1 --> 0 c (-b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ b^{25, 16}_0 ∧ -p_400) -> (-b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ -b^{25, 17}_0) c in CNF: c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ p_400 ∨ -b^{25, 17}_2 c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ p_400 ∨ -b^{25, 17}_1 c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ p_400 ∨ -b^{25, 17}_0 c in DIMACS: 14405 14406 -14407 400 -14408 0 14405 14406 -14407 400 -14409 0 14405 14406 -14407 400 -14410 0 c 0-1 --> -1 c (-b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ -b^{25, 16}_0 ∧ -p_400) -> ( b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ b^{25, 17}_0) c in CNF: c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ p_400 ∨ b^{25, 17}_2 c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ p_400 ∨ -b^{25, 17}_1 c b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ p_400 ∨ b^{25, 17}_0 c in DIMACS: 14405 14406 14407 400 14408 0 14405 14406 14407 400 -14409 0 14405 14406 14407 400 14410 0 c -1-1 --> -2 c ( b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ b^{25, 16}_0 ∧ -p_400) -> ( b^{25, 17}_2 ∧ b^{25, 17}_1 ∧ -b^{25, 17}_0) c in CNF: c -b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ p_400 ∨ b^{25, 17}_2 c -b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ p_400 ∨ b^{25, 17}_1 c -b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ p_400 ∨ -b^{25, 17}_0 c in DIMACS: -14405 14406 -14407 400 14408 0 -14405 14406 -14407 400 14409 0 -14405 14406 -14407 400 -14410 0 c -2-1 --> break c ( b^{25, 16}_2 ∧ b^{25, 16}_1 ∧ -b^{25, 16}_0 ∧ -p_400) -> break c in CNF: c -b^{25, 16}_2 ∨ -b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ p_400 ∨ break c in DIMACS: -14405 -14406 14407 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 16}_2 ∧ -b^{25, 16}_1 ∧ -b^{25, 16}_0 ∧ true) c in CNF: c -b^{25, 16}_2 ∨ b^{25, 16}_1 ∨ b^{25, 16}_0 ∨ false c in DIMACS: -14405 14406 14407 0 c 3 does not represent an automaton state. c -(-b^{25, 16}_2 ∧ b^{25, 16}_1 ∧ b^{25, 16}_0 ∧ true) c in CNF: c b^{25, 16}_2 ∨ -b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ false c in DIMACS: 14405 -14406 -14407 0 c -3 does not represent an automaton state. c -( b^{25, 16}_2 ∧ b^{25, 16}_1 ∧ b^{25, 16}_0 ∧ true) c in CNF: c -b^{25, 16}_2 ∨ -b^{25, 16}_1 ∨ -b^{25, 16}_0 ∨ false c in DIMACS: -14405 -14406 -14407 0 c i = 17 c -2+1 --> -1 c ( b^{25, 17}_2 ∧ b^{25, 17}_1 ∧ -b^{25, 17}_0 ∧ p_425) -> ( b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ b^{25, 18}_0) c in CNF: c -b^{25, 17}_2 ∨ -b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ -p_425 ∨ b^{25, 18}_2 c -b^{25, 17}_2 ∨ -b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ -p_425 ∨ -b^{25, 18}_1 c -b^{25, 17}_2 ∨ -b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ -p_425 ∨ b^{25, 18}_0 c in DIMACS: -14408 -14409 14410 -425 14411 0 -14408 -14409 14410 -425 -14412 0 -14408 -14409 14410 -425 14413 0 c -1+1 --> 0 c ( b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ b^{25, 17}_0 ∧ p_425) -> (-b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ -b^{25, 18}_0) c in CNF: c -b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ -p_425 ∨ -b^{25, 18}_2 c -b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ -p_425 ∨ -b^{25, 18}_1 c -b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ -p_425 ∨ -b^{25, 18}_0 c in DIMACS: -14408 14409 -14410 -425 -14411 0 -14408 14409 -14410 -425 -14412 0 -14408 14409 -14410 -425 -14413 0 c 0+1 --> 1 c (-b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ -b^{25, 17}_0 ∧ p_425) -> (-b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ b^{25, 18}_0) c in CNF: c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ -p_425 ∨ -b^{25, 18}_2 c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ -p_425 ∨ -b^{25, 18}_1 c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ -p_425 ∨ b^{25, 18}_0 c in DIMACS: 14408 14409 14410 -425 -14411 0 14408 14409 14410 -425 -14412 0 14408 14409 14410 -425 14413 0 c 1+1 --> 2 c (-b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ b^{25, 17}_0 ∧ p_425) -> (-b^{25, 18}_2 ∧ b^{25, 18}_1 ∧ -b^{25, 18}_0) c in CNF: c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ -p_425 ∨ -b^{25, 18}_2 c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ -p_425 ∨ b^{25, 18}_1 c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ -p_425 ∨ -b^{25, 18}_0 c in DIMACS: 14408 14409 -14410 -425 -14411 0 14408 14409 -14410 -425 14412 0 14408 14409 -14410 -425 -14413 0 c 2+1 --> break c (-b^{25, 17}_2 ∧ b^{25, 17}_1 ∧ -b^{25, 17}_0 ∧ p_425) -> break c in CNF: c b^{25, 17}_2 ∨ -b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ -p_425 ∨ break c in DIMACS: 14408 -14409 14410 -425 1162 0 c 2-1 --> 1 c (-b^{25, 17}_2 ∧ b^{25, 17}_1 ∧ -b^{25, 17}_0 ∧ -p_425) -> (-b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ b^{25, 18}_0) c in CNF: c b^{25, 17}_2 ∨ -b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ p_425 ∨ -b^{25, 18}_2 c b^{25, 17}_2 ∨ -b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ p_425 ∨ -b^{25, 18}_1 c b^{25, 17}_2 ∨ -b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ p_425 ∨ b^{25, 18}_0 c in DIMACS: 14408 -14409 14410 425 -14411 0 14408 -14409 14410 425 -14412 0 14408 -14409 14410 425 14413 0 c 1-1 --> 0 c (-b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ b^{25, 17}_0 ∧ -p_425) -> (-b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ -b^{25, 18}_0) c in CNF: c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ p_425 ∨ -b^{25, 18}_2 c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ p_425 ∨ -b^{25, 18}_1 c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ p_425 ∨ -b^{25, 18}_0 c in DIMACS: 14408 14409 -14410 425 -14411 0 14408 14409 -14410 425 -14412 0 14408 14409 -14410 425 -14413 0 c 0-1 --> -1 c (-b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ -b^{25, 17}_0 ∧ -p_425) -> ( b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ b^{25, 18}_0) c in CNF: c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ p_425 ∨ b^{25, 18}_2 c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ p_425 ∨ -b^{25, 18}_1 c b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ p_425 ∨ b^{25, 18}_0 c in DIMACS: 14408 14409 14410 425 14411 0 14408 14409 14410 425 -14412 0 14408 14409 14410 425 14413 0 c -1-1 --> -2 c ( b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ b^{25, 17}_0 ∧ -p_425) -> ( b^{25, 18}_2 ∧ b^{25, 18}_1 ∧ -b^{25, 18}_0) c in CNF: c -b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ p_425 ∨ b^{25, 18}_2 c -b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ p_425 ∨ b^{25, 18}_1 c -b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ p_425 ∨ -b^{25, 18}_0 c in DIMACS: -14408 14409 -14410 425 14411 0 -14408 14409 -14410 425 14412 0 -14408 14409 -14410 425 -14413 0 c -2-1 --> break c ( b^{25, 17}_2 ∧ b^{25, 17}_1 ∧ -b^{25, 17}_0 ∧ -p_425) -> break c in CNF: c -b^{25, 17}_2 ∨ -b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ p_425 ∨ break c in DIMACS: -14408 -14409 14410 425 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 17}_2 ∧ -b^{25, 17}_1 ∧ -b^{25, 17}_0 ∧ true) c in CNF: c -b^{25, 17}_2 ∨ b^{25, 17}_1 ∨ b^{25, 17}_0 ∨ false c in DIMACS: -14408 14409 14410 0 c 3 does not represent an automaton state. c -(-b^{25, 17}_2 ∧ b^{25, 17}_1 ∧ b^{25, 17}_0 ∧ true) c in CNF: c b^{25, 17}_2 ∨ -b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ false c in DIMACS: 14408 -14409 -14410 0 c -3 does not represent an automaton state. c -( b^{25, 17}_2 ∧ b^{25, 17}_1 ∧ b^{25, 17}_0 ∧ true) c in CNF: c -b^{25, 17}_2 ∨ -b^{25, 17}_1 ∨ -b^{25, 17}_0 ∨ false c in DIMACS: -14408 -14409 -14410 0 c i = 18 c -2+1 --> -1 c ( b^{25, 18}_2 ∧ b^{25, 18}_1 ∧ -b^{25, 18}_0 ∧ p_450) -> ( b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ b^{25, 19}_0) c in CNF: c -b^{25, 18}_2 ∨ -b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ -p_450 ∨ b^{25, 19}_2 c -b^{25, 18}_2 ∨ -b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ -p_450 ∨ -b^{25, 19}_1 c -b^{25, 18}_2 ∨ -b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ -p_450 ∨ b^{25, 19}_0 c in DIMACS: -14411 -14412 14413 -450 14414 0 -14411 -14412 14413 -450 -14415 0 -14411 -14412 14413 -450 14416 0 c -1+1 --> 0 c ( b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ b^{25, 18}_0 ∧ p_450) -> (-b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ -b^{25, 19}_0) c in CNF: c -b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ -p_450 ∨ -b^{25, 19}_2 c -b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ -p_450 ∨ -b^{25, 19}_1 c -b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ -p_450 ∨ -b^{25, 19}_0 c in DIMACS: -14411 14412 -14413 -450 -14414 0 -14411 14412 -14413 -450 -14415 0 -14411 14412 -14413 -450 -14416 0 c 0+1 --> 1 c (-b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ -b^{25, 18}_0 ∧ p_450) -> (-b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ b^{25, 19}_0) c in CNF: c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ -p_450 ∨ -b^{25, 19}_2 c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ -p_450 ∨ -b^{25, 19}_1 c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ -p_450 ∨ b^{25, 19}_0 c in DIMACS: 14411 14412 14413 -450 -14414 0 14411 14412 14413 -450 -14415 0 14411 14412 14413 -450 14416 0 c 1+1 --> 2 c (-b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ b^{25, 18}_0 ∧ p_450) -> (-b^{25, 19}_2 ∧ b^{25, 19}_1 ∧ -b^{25, 19}_0) c in CNF: c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ -p_450 ∨ -b^{25, 19}_2 c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ -p_450 ∨ b^{25, 19}_1 c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ -p_450 ∨ -b^{25, 19}_0 c in DIMACS: 14411 14412 -14413 -450 -14414 0 14411 14412 -14413 -450 14415 0 14411 14412 -14413 -450 -14416 0 c 2+1 --> break c (-b^{25, 18}_2 ∧ b^{25, 18}_1 ∧ -b^{25, 18}_0 ∧ p_450) -> break c in CNF: c b^{25, 18}_2 ∨ -b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ -p_450 ∨ break c in DIMACS: 14411 -14412 14413 -450 1162 0 c 2-1 --> 1 c (-b^{25, 18}_2 ∧ b^{25, 18}_1 ∧ -b^{25, 18}_0 ∧ -p_450) -> (-b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ b^{25, 19}_0) c in CNF: c b^{25, 18}_2 ∨ -b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ p_450 ∨ -b^{25, 19}_2 c b^{25, 18}_2 ∨ -b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ p_450 ∨ -b^{25, 19}_1 c b^{25, 18}_2 ∨ -b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ p_450 ∨ b^{25, 19}_0 c in DIMACS: 14411 -14412 14413 450 -14414 0 14411 -14412 14413 450 -14415 0 14411 -14412 14413 450 14416 0 c 1-1 --> 0 c (-b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ b^{25, 18}_0 ∧ -p_450) -> (-b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ -b^{25, 19}_0) c in CNF: c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ p_450 ∨ -b^{25, 19}_2 c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ p_450 ∨ -b^{25, 19}_1 c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ p_450 ∨ -b^{25, 19}_0 c in DIMACS: 14411 14412 -14413 450 -14414 0 14411 14412 -14413 450 -14415 0 14411 14412 -14413 450 -14416 0 c 0-1 --> -1 c (-b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ -b^{25, 18}_0 ∧ -p_450) -> ( b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ b^{25, 19}_0) c in CNF: c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ p_450 ∨ b^{25, 19}_2 c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ p_450 ∨ -b^{25, 19}_1 c b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ p_450 ∨ b^{25, 19}_0 c in DIMACS: 14411 14412 14413 450 14414 0 14411 14412 14413 450 -14415 0 14411 14412 14413 450 14416 0 c -1-1 --> -2 c ( b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ b^{25, 18}_0 ∧ -p_450) -> ( b^{25, 19}_2 ∧ b^{25, 19}_1 ∧ -b^{25, 19}_0) c in CNF: c -b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ p_450 ∨ b^{25, 19}_2 c -b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ p_450 ∨ b^{25, 19}_1 c -b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ p_450 ∨ -b^{25, 19}_0 c in DIMACS: -14411 14412 -14413 450 14414 0 -14411 14412 -14413 450 14415 0 -14411 14412 -14413 450 -14416 0 c -2-1 --> break c ( b^{25, 18}_2 ∧ b^{25, 18}_1 ∧ -b^{25, 18}_0 ∧ -p_450) -> break c in CNF: c -b^{25, 18}_2 ∨ -b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ p_450 ∨ break c in DIMACS: -14411 -14412 14413 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 18}_2 ∧ -b^{25, 18}_1 ∧ -b^{25, 18}_0 ∧ true) c in CNF: c -b^{25, 18}_2 ∨ b^{25, 18}_1 ∨ b^{25, 18}_0 ∨ false c in DIMACS: -14411 14412 14413 0 c 3 does not represent an automaton state. c -(-b^{25, 18}_2 ∧ b^{25, 18}_1 ∧ b^{25, 18}_0 ∧ true) c in CNF: c b^{25, 18}_2 ∨ -b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ false c in DIMACS: 14411 -14412 -14413 0 c -3 does not represent an automaton state. c -( b^{25, 18}_2 ∧ b^{25, 18}_1 ∧ b^{25, 18}_0 ∧ true) c in CNF: c -b^{25, 18}_2 ∨ -b^{25, 18}_1 ∨ -b^{25, 18}_0 ∨ false c in DIMACS: -14411 -14412 -14413 0 c i = 19 c -2+1 --> -1 c ( b^{25, 19}_2 ∧ b^{25, 19}_1 ∧ -b^{25, 19}_0 ∧ p_475) -> ( b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ b^{25, 20}_0) c in CNF: c -b^{25, 19}_2 ∨ -b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ -p_475 ∨ b^{25, 20}_2 c -b^{25, 19}_2 ∨ -b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ -p_475 ∨ -b^{25, 20}_1 c -b^{25, 19}_2 ∨ -b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ -p_475 ∨ b^{25, 20}_0 c in DIMACS: -14414 -14415 14416 -475 14417 0 -14414 -14415 14416 -475 -14418 0 -14414 -14415 14416 -475 14419 0 c -1+1 --> 0 c ( b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ b^{25, 19}_0 ∧ p_475) -> (-b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ -b^{25, 20}_0) c in CNF: c -b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ -p_475 ∨ -b^{25, 20}_2 c -b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ -p_475 ∨ -b^{25, 20}_1 c -b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ -p_475 ∨ -b^{25, 20}_0 c in DIMACS: -14414 14415 -14416 -475 -14417 0 -14414 14415 -14416 -475 -14418 0 -14414 14415 -14416 -475 -14419 0 c 0+1 --> 1 c (-b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ -b^{25, 19}_0 ∧ p_475) -> (-b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ b^{25, 20}_0) c in CNF: c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ -p_475 ∨ -b^{25, 20}_2 c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ -p_475 ∨ -b^{25, 20}_1 c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ -p_475 ∨ b^{25, 20}_0 c in DIMACS: 14414 14415 14416 -475 -14417 0 14414 14415 14416 -475 -14418 0 14414 14415 14416 -475 14419 0 c 1+1 --> 2 c (-b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ b^{25, 19}_0 ∧ p_475) -> (-b^{25, 20}_2 ∧ b^{25, 20}_1 ∧ -b^{25, 20}_0) c in CNF: c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ -p_475 ∨ -b^{25, 20}_2 c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ -p_475 ∨ b^{25, 20}_1 c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ -p_475 ∨ -b^{25, 20}_0 c in DIMACS: 14414 14415 -14416 -475 -14417 0 14414 14415 -14416 -475 14418 0 14414 14415 -14416 -475 -14419 0 c 2+1 --> break c (-b^{25, 19}_2 ∧ b^{25, 19}_1 ∧ -b^{25, 19}_0 ∧ p_475) -> break c in CNF: c b^{25, 19}_2 ∨ -b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ -p_475 ∨ break c in DIMACS: 14414 -14415 14416 -475 1162 0 c 2-1 --> 1 c (-b^{25, 19}_2 ∧ b^{25, 19}_1 ∧ -b^{25, 19}_0 ∧ -p_475) -> (-b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ b^{25, 20}_0) c in CNF: c b^{25, 19}_2 ∨ -b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ p_475 ∨ -b^{25, 20}_2 c b^{25, 19}_2 ∨ -b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ p_475 ∨ -b^{25, 20}_1 c b^{25, 19}_2 ∨ -b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ p_475 ∨ b^{25, 20}_0 c in DIMACS: 14414 -14415 14416 475 -14417 0 14414 -14415 14416 475 -14418 0 14414 -14415 14416 475 14419 0 c 1-1 --> 0 c (-b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ b^{25, 19}_0 ∧ -p_475) -> (-b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ -b^{25, 20}_0) c in CNF: c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ p_475 ∨ -b^{25, 20}_2 c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ p_475 ∨ -b^{25, 20}_1 c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ p_475 ∨ -b^{25, 20}_0 c in DIMACS: 14414 14415 -14416 475 -14417 0 14414 14415 -14416 475 -14418 0 14414 14415 -14416 475 -14419 0 c 0-1 --> -1 c (-b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ -b^{25, 19}_0 ∧ -p_475) -> ( b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ b^{25, 20}_0) c in CNF: c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ p_475 ∨ b^{25, 20}_2 c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ p_475 ∨ -b^{25, 20}_1 c b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ p_475 ∨ b^{25, 20}_0 c in DIMACS: 14414 14415 14416 475 14417 0 14414 14415 14416 475 -14418 0 14414 14415 14416 475 14419 0 c -1-1 --> -2 c ( b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ b^{25, 19}_0 ∧ -p_475) -> ( b^{25, 20}_2 ∧ b^{25, 20}_1 ∧ -b^{25, 20}_0) c in CNF: c -b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ p_475 ∨ b^{25, 20}_2 c -b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ p_475 ∨ b^{25, 20}_1 c -b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ p_475 ∨ -b^{25, 20}_0 c in DIMACS: -14414 14415 -14416 475 14417 0 -14414 14415 -14416 475 14418 0 -14414 14415 -14416 475 -14419 0 c -2-1 --> break c ( b^{25, 19}_2 ∧ b^{25, 19}_1 ∧ -b^{25, 19}_0 ∧ -p_475) -> break c in CNF: c -b^{25, 19}_2 ∨ -b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ p_475 ∨ break c in DIMACS: -14414 -14415 14416 475 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 19}_2 ∧ -b^{25, 19}_1 ∧ -b^{25, 19}_0 ∧ true) c in CNF: c -b^{25, 19}_2 ∨ b^{25, 19}_1 ∨ b^{25, 19}_0 ∨ false c in DIMACS: -14414 14415 14416 0 c 3 does not represent an automaton state. c -(-b^{25, 19}_2 ∧ b^{25, 19}_1 ∧ b^{25, 19}_0 ∧ true) c in CNF: c b^{25, 19}_2 ∨ -b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ false c in DIMACS: 14414 -14415 -14416 0 c -3 does not represent an automaton state. c -( b^{25, 19}_2 ∧ b^{25, 19}_1 ∧ b^{25, 19}_0 ∧ true) c in CNF: c -b^{25, 19}_2 ∨ -b^{25, 19}_1 ∨ -b^{25, 19}_0 ∨ false c in DIMACS: -14414 -14415 -14416 0 c i = 20 c -2+1 --> -1 c ( b^{25, 20}_2 ∧ b^{25, 20}_1 ∧ -b^{25, 20}_0 ∧ p_500) -> ( b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ b^{25, 21}_0) c in CNF: c -b^{25, 20}_2 ∨ -b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ -p_500 ∨ b^{25, 21}_2 c -b^{25, 20}_2 ∨ -b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ -p_500 ∨ -b^{25, 21}_1 c -b^{25, 20}_2 ∨ -b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ -p_500 ∨ b^{25, 21}_0 c in DIMACS: -14417 -14418 14419 -500 14420 0 -14417 -14418 14419 -500 -14421 0 -14417 -14418 14419 -500 14422 0 c -1+1 --> 0 c ( b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ b^{25, 20}_0 ∧ p_500) -> (-b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ -b^{25, 21}_0) c in CNF: c -b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ -p_500 ∨ -b^{25, 21}_2 c -b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ -p_500 ∨ -b^{25, 21}_1 c -b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ -p_500 ∨ -b^{25, 21}_0 c in DIMACS: -14417 14418 -14419 -500 -14420 0 -14417 14418 -14419 -500 -14421 0 -14417 14418 -14419 -500 -14422 0 c 0+1 --> 1 c (-b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ -b^{25, 20}_0 ∧ p_500) -> (-b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ b^{25, 21}_0) c in CNF: c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ -p_500 ∨ -b^{25, 21}_2 c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ -p_500 ∨ -b^{25, 21}_1 c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ -p_500 ∨ b^{25, 21}_0 c in DIMACS: 14417 14418 14419 -500 -14420 0 14417 14418 14419 -500 -14421 0 14417 14418 14419 -500 14422 0 c 1+1 --> 2 c (-b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ b^{25, 20}_0 ∧ p_500) -> (-b^{25, 21}_2 ∧ b^{25, 21}_1 ∧ -b^{25, 21}_0) c in CNF: c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ -p_500 ∨ -b^{25, 21}_2 c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ -p_500 ∨ b^{25, 21}_1 c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ -p_500 ∨ -b^{25, 21}_0 c in DIMACS: 14417 14418 -14419 -500 -14420 0 14417 14418 -14419 -500 14421 0 14417 14418 -14419 -500 -14422 0 c 2+1 --> break c (-b^{25, 20}_2 ∧ b^{25, 20}_1 ∧ -b^{25, 20}_0 ∧ p_500) -> break c in CNF: c b^{25, 20}_2 ∨ -b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ -p_500 ∨ break c in DIMACS: 14417 -14418 14419 -500 1162 0 c 2-1 --> 1 c (-b^{25, 20}_2 ∧ b^{25, 20}_1 ∧ -b^{25, 20}_0 ∧ -p_500) -> (-b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ b^{25, 21}_0) c in CNF: c b^{25, 20}_2 ∨ -b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ p_500 ∨ -b^{25, 21}_2 c b^{25, 20}_2 ∨ -b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ p_500 ∨ -b^{25, 21}_1 c b^{25, 20}_2 ∨ -b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ p_500 ∨ b^{25, 21}_0 c in DIMACS: 14417 -14418 14419 500 -14420 0 14417 -14418 14419 500 -14421 0 14417 -14418 14419 500 14422 0 c 1-1 --> 0 c (-b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ b^{25, 20}_0 ∧ -p_500) -> (-b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ -b^{25, 21}_0) c in CNF: c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ p_500 ∨ -b^{25, 21}_2 c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ p_500 ∨ -b^{25, 21}_1 c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ p_500 ∨ -b^{25, 21}_0 c in DIMACS: 14417 14418 -14419 500 -14420 0 14417 14418 -14419 500 -14421 0 14417 14418 -14419 500 -14422 0 c 0-1 --> -1 c (-b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ -b^{25, 20}_0 ∧ -p_500) -> ( b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ b^{25, 21}_0) c in CNF: c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ p_500 ∨ b^{25, 21}_2 c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ p_500 ∨ -b^{25, 21}_1 c b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ p_500 ∨ b^{25, 21}_0 c in DIMACS: 14417 14418 14419 500 14420 0 14417 14418 14419 500 -14421 0 14417 14418 14419 500 14422 0 c -1-1 --> -2 c ( b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ b^{25, 20}_0 ∧ -p_500) -> ( b^{25, 21}_2 ∧ b^{25, 21}_1 ∧ -b^{25, 21}_0) c in CNF: c -b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ p_500 ∨ b^{25, 21}_2 c -b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ p_500 ∨ b^{25, 21}_1 c -b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ p_500 ∨ -b^{25, 21}_0 c in DIMACS: -14417 14418 -14419 500 14420 0 -14417 14418 -14419 500 14421 0 -14417 14418 -14419 500 -14422 0 c -2-1 --> break c ( b^{25, 20}_2 ∧ b^{25, 20}_1 ∧ -b^{25, 20}_0 ∧ -p_500) -> break c in CNF: c -b^{25, 20}_2 ∨ -b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ p_500 ∨ break c in DIMACS: -14417 -14418 14419 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 20}_2 ∧ -b^{25, 20}_1 ∧ -b^{25, 20}_0 ∧ true) c in CNF: c -b^{25, 20}_2 ∨ b^{25, 20}_1 ∨ b^{25, 20}_0 ∨ false c in DIMACS: -14417 14418 14419 0 c 3 does not represent an automaton state. c -(-b^{25, 20}_2 ∧ b^{25, 20}_1 ∧ b^{25, 20}_0 ∧ true) c in CNF: c b^{25, 20}_2 ∨ -b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ false c in DIMACS: 14417 -14418 -14419 0 c -3 does not represent an automaton state. c -( b^{25, 20}_2 ∧ b^{25, 20}_1 ∧ b^{25, 20}_0 ∧ true) c in CNF: c -b^{25, 20}_2 ∨ -b^{25, 20}_1 ∨ -b^{25, 20}_0 ∨ false c in DIMACS: -14417 -14418 -14419 0 c i = 21 c -2+1 --> -1 c ( b^{25, 21}_2 ∧ b^{25, 21}_1 ∧ -b^{25, 21}_0 ∧ p_525) -> ( b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ b^{25, 22}_0) c in CNF: c -b^{25, 21}_2 ∨ -b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ -p_525 ∨ b^{25, 22}_2 c -b^{25, 21}_2 ∨ -b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ -p_525 ∨ -b^{25, 22}_1 c -b^{25, 21}_2 ∨ -b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ -p_525 ∨ b^{25, 22}_0 c in DIMACS: -14420 -14421 14422 -525 14423 0 -14420 -14421 14422 -525 -14424 0 -14420 -14421 14422 -525 14425 0 c -1+1 --> 0 c ( b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ b^{25, 21}_0 ∧ p_525) -> (-b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ -b^{25, 22}_0) c in CNF: c -b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ -p_525 ∨ -b^{25, 22}_2 c -b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ -p_525 ∨ -b^{25, 22}_1 c -b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ -p_525 ∨ -b^{25, 22}_0 c in DIMACS: -14420 14421 -14422 -525 -14423 0 -14420 14421 -14422 -525 -14424 0 -14420 14421 -14422 -525 -14425 0 c 0+1 --> 1 c (-b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ -b^{25, 21}_0 ∧ p_525) -> (-b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ b^{25, 22}_0) c in CNF: c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ -p_525 ∨ -b^{25, 22}_2 c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ -p_525 ∨ -b^{25, 22}_1 c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ -p_525 ∨ b^{25, 22}_0 c in DIMACS: 14420 14421 14422 -525 -14423 0 14420 14421 14422 -525 -14424 0 14420 14421 14422 -525 14425 0 c 1+1 --> 2 c (-b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ b^{25, 21}_0 ∧ p_525) -> (-b^{25, 22}_2 ∧ b^{25, 22}_1 ∧ -b^{25, 22}_0) c in CNF: c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ -p_525 ∨ -b^{25, 22}_2 c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ -p_525 ∨ b^{25, 22}_1 c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ -p_525 ∨ -b^{25, 22}_0 c in DIMACS: 14420 14421 -14422 -525 -14423 0 14420 14421 -14422 -525 14424 0 14420 14421 -14422 -525 -14425 0 c 2+1 --> break c (-b^{25, 21}_2 ∧ b^{25, 21}_1 ∧ -b^{25, 21}_0 ∧ p_525) -> break c in CNF: c b^{25, 21}_2 ∨ -b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ -p_525 ∨ break c in DIMACS: 14420 -14421 14422 -525 1162 0 c 2-1 --> 1 c (-b^{25, 21}_2 ∧ b^{25, 21}_1 ∧ -b^{25, 21}_0 ∧ -p_525) -> (-b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ b^{25, 22}_0) c in CNF: c b^{25, 21}_2 ∨ -b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ p_525 ∨ -b^{25, 22}_2 c b^{25, 21}_2 ∨ -b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ p_525 ∨ -b^{25, 22}_1 c b^{25, 21}_2 ∨ -b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ p_525 ∨ b^{25, 22}_0 c in DIMACS: 14420 -14421 14422 525 -14423 0 14420 -14421 14422 525 -14424 0 14420 -14421 14422 525 14425 0 c 1-1 --> 0 c (-b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ b^{25, 21}_0 ∧ -p_525) -> (-b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ -b^{25, 22}_0) c in CNF: c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ p_525 ∨ -b^{25, 22}_2 c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ p_525 ∨ -b^{25, 22}_1 c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ p_525 ∨ -b^{25, 22}_0 c in DIMACS: 14420 14421 -14422 525 -14423 0 14420 14421 -14422 525 -14424 0 14420 14421 -14422 525 -14425 0 c 0-1 --> -1 c (-b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ -b^{25, 21}_0 ∧ -p_525) -> ( b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ b^{25, 22}_0) c in CNF: c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ p_525 ∨ b^{25, 22}_2 c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ p_525 ∨ -b^{25, 22}_1 c b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ p_525 ∨ b^{25, 22}_0 c in DIMACS: 14420 14421 14422 525 14423 0 14420 14421 14422 525 -14424 0 14420 14421 14422 525 14425 0 c -1-1 --> -2 c ( b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ b^{25, 21}_0 ∧ -p_525) -> ( b^{25, 22}_2 ∧ b^{25, 22}_1 ∧ -b^{25, 22}_0) c in CNF: c -b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ p_525 ∨ b^{25, 22}_2 c -b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ p_525 ∨ b^{25, 22}_1 c -b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ p_525 ∨ -b^{25, 22}_0 c in DIMACS: -14420 14421 -14422 525 14423 0 -14420 14421 -14422 525 14424 0 -14420 14421 -14422 525 -14425 0 c -2-1 --> break c ( b^{25, 21}_2 ∧ b^{25, 21}_1 ∧ -b^{25, 21}_0 ∧ -p_525) -> break c in CNF: c -b^{25, 21}_2 ∨ -b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ p_525 ∨ break c in DIMACS: -14420 -14421 14422 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 21}_2 ∧ -b^{25, 21}_1 ∧ -b^{25, 21}_0 ∧ true) c in CNF: c -b^{25, 21}_2 ∨ b^{25, 21}_1 ∨ b^{25, 21}_0 ∨ false c in DIMACS: -14420 14421 14422 0 c 3 does not represent an automaton state. c -(-b^{25, 21}_2 ∧ b^{25, 21}_1 ∧ b^{25, 21}_0 ∧ true) c in CNF: c b^{25, 21}_2 ∨ -b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ false c in DIMACS: 14420 -14421 -14422 0 c -3 does not represent an automaton state. c -( b^{25, 21}_2 ∧ b^{25, 21}_1 ∧ b^{25, 21}_0 ∧ true) c in CNF: c -b^{25, 21}_2 ∨ -b^{25, 21}_1 ∨ -b^{25, 21}_0 ∨ false c in DIMACS: -14420 -14421 -14422 0 c i = 22 c -2+1 --> -1 c ( b^{25, 22}_2 ∧ b^{25, 22}_1 ∧ -b^{25, 22}_0 ∧ p_550) -> ( b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ b^{25, 23}_0) c in CNF: c -b^{25, 22}_2 ∨ -b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ -p_550 ∨ b^{25, 23}_2 c -b^{25, 22}_2 ∨ -b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ -p_550 ∨ -b^{25, 23}_1 c -b^{25, 22}_2 ∨ -b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ -p_550 ∨ b^{25, 23}_0 c in DIMACS: -14423 -14424 14425 -550 14426 0 -14423 -14424 14425 -550 -14427 0 -14423 -14424 14425 -550 14428 0 c -1+1 --> 0 c ( b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ b^{25, 22}_0 ∧ p_550) -> (-b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ -b^{25, 23}_0) c in CNF: c -b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ -p_550 ∨ -b^{25, 23}_2 c -b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ -p_550 ∨ -b^{25, 23}_1 c -b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ -p_550 ∨ -b^{25, 23}_0 c in DIMACS: -14423 14424 -14425 -550 -14426 0 -14423 14424 -14425 -550 -14427 0 -14423 14424 -14425 -550 -14428 0 c 0+1 --> 1 c (-b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ -b^{25, 22}_0 ∧ p_550) -> (-b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ b^{25, 23}_0) c in CNF: c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ -p_550 ∨ -b^{25, 23}_2 c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ -p_550 ∨ -b^{25, 23}_1 c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ -p_550 ∨ b^{25, 23}_0 c in DIMACS: 14423 14424 14425 -550 -14426 0 14423 14424 14425 -550 -14427 0 14423 14424 14425 -550 14428 0 c 1+1 --> 2 c (-b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ b^{25, 22}_0 ∧ p_550) -> (-b^{25, 23}_2 ∧ b^{25, 23}_1 ∧ -b^{25, 23}_0) c in CNF: c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ -p_550 ∨ -b^{25, 23}_2 c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ -p_550 ∨ b^{25, 23}_1 c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ -p_550 ∨ -b^{25, 23}_0 c in DIMACS: 14423 14424 -14425 -550 -14426 0 14423 14424 -14425 -550 14427 0 14423 14424 -14425 -550 -14428 0 c 2+1 --> break c (-b^{25, 22}_2 ∧ b^{25, 22}_1 ∧ -b^{25, 22}_0 ∧ p_550) -> break c in CNF: c b^{25, 22}_2 ∨ -b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ -p_550 ∨ break c in DIMACS: 14423 -14424 14425 -550 1162 0 c 2-1 --> 1 c (-b^{25, 22}_2 ∧ b^{25, 22}_1 ∧ -b^{25, 22}_0 ∧ -p_550) -> (-b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ b^{25, 23}_0) c in CNF: c b^{25, 22}_2 ∨ -b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ p_550 ∨ -b^{25, 23}_2 c b^{25, 22}_2 ∨ -b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ p_550 ∨ -b^{25, 23}_1 c b^{25, 22}_2 ∨ -b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ p_550 ∨ b^{25, 23}_0 c in DIMACS: 14423 -14424 14425 550 -14426 0 14423 -14424 14425 550 -14427 0 14423 -14424 14425 550 14428 0 c 1-1 --> 0 c (-b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ b^{25, 22}_0 ∧ -p_550) -> (-b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ -b^{25, 23}_0) c in CNF: c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ p_550 ∨ -b^{25, 23}_2 c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ p_550 ∨ -b^{25, 23}_1 c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ p_550 ∨ -b^{25, 23}_0 c in DIMACS: 14423 14424 -14425 550 -14426 0 14423 14424 -14425 550 -14427 0 14423 14424 -14425 550 -14428 0 c 0-1 --> -1 c (-b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ -b^{25, 22}_0 ∧ -p_550) -> ( b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ b^{25, 23}_0) c in CNF: c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ p_550 ∨ b^{25, 23}_2 c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ p_550 ∨ -b^{25, 23}_1 c b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ p_550 ∨ b^{25, 23}_0 c in DIMACS: 14423 14424 14425 550 14426 0 14423 14424 14425 550 -14427 0 14423 14424 14425 550 14428 0 c -1-1 --> -2 c ( b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ b^{25, 22}_0 ∧ -p_550) -> ( b^{25, 23}_2 ∧ b^{25, 23}_1 ∧ -b^{25, 23}_0) c in CNF: c -b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ p_550 ∨ b^{25, 23}_2 c -b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ p_550 ∨ b^{25, 23}_1 c -b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ p_550 ∨ -b^{25, 23}_0 c in DIMACS: -14423 14424 -14425 550 14426 0 -14423 14424 -14425 550 14427 0 -14423 14424 -14425 550 -14428 0 c -2-1 --> break c ( b^{25, 22}_2 ∧ b^{25, 22}_1 ∧ -b^{25, 22}_0 ∧ -p_550) -> break c in CNF: c -b^{25, 22}_2 ∨ -b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ p_550 ∨ break c in DIMACS: -14423 -14424 14425 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 22}_2 ∧ -b^{25, 22}_1 ∧ -b^{25, 22}_0 ∧ true) c in CNF: c -b^{25, 22}_2 ∨ b^{25, 22}_1 ∨ b^{25, 22}_0 ∨ false c in DIMACS: -14423 14424 14425 0 c 3 does not represent an automaton state. c -(-b^{25, 22}_2 ∧ b^{25, 22}_1 ∧ b^{25, 22}_0 ∧ true) c in CNF: c b^{25, 22}_2 ∨ -b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ false c in DIMACS: 14423 -14424 -14425 0 c -3 does not represent an automaton state. c -( b^{25, 22}_2 ∧ b^{25, 22}_1 ∧ b^{25, 22}_0 ∧ true) c in CNF: c -b^{25, 22}_2 ∨ -b^{25, 22}_1 ∨ -b^{25, 22}_0 ∨ false c in DIMACS: -14423 -14424 -14425 0 c i = 23 c -2+1 --> -1 c ( b^{25, 23}_2 ∧ b^{25, 23}_1 ∧ -b^{25, 23}_0 ∧ p_575) -> ( b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ b^{25, 24}_0) c in CNF: c -b^{25, 23}_2 ∨ -b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ -p_575 ∨ b^{25, 24}_2 c -b^{25, 23}_2 ∨ -b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ -p_575 ∨ -b^{25, 24}_1 c -b^{25, 23}_2 ∨ -b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ -p_575 ∨ b^{25, 24}_0 c in DIMACS: -14426 -14427 14428 -575 14429 0 -14426 -14427 14428 -575 -14430 0 -14426 -14427 14428 -575 14431 0 c -1+1 --> 0 c ( b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ b^{25, 23}_0 ∧ p_575) -> (-b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ -b^{25, 24}_0) c in CNF: c -b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ -p_575 ∨ -b^{25, 24}_2 c -b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ -p_575 ∨ -b^{25, 24}_1 c -b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ -p_575 ∨ -b^{25, 24}_0 c in DIMACS: -14426 14427 -14428 -575 -14429 0 -14426 14427 -14428 -575 -14430 0 -14426 14427 -14428 -575 -14431 0 c 0+1 --> 1 c (-b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ -b^{25, 23}_0 ∧ p_575) -> (-b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ b^{25, 24}_0) c in CNF: c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ -p_575 ∨ -b^{25, 24}_2 c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ -p_575 ∨ -b^{25, 24}_1 c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ -p_575 ∨ b^{25, 24}_0 c in DIMACS: 14426 14427 14428 -575 -14429 0 14426 14427 14428 -575 -14430 0 14426 14427 14428 -575 14431 0 c 1+1 --> 2 c (-b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ b^{25, 23}_0 ∧ p_575) -> (-b^{25, 24}_2 ∧ b^{25, 24}_1 ∧ -b^{25, 24}_0) c in CNF: c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ -p_575 ∨ -b^{25, 24}_2 c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ -p_575 ∨ b^{25, 24}_1 c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ -p_575 ∨ -b^{25, 24}_0 c in DIMACS: 14426 14427 -14428 -575 -14429 0 14426 14427 -14428 -575 14430 0 14426 14427 -14428 -575 -14431 0 c 2+1 --> break c (-b^{25, 23}_2 ∧ b^{25, 23}_1 ∧ -b^{25, 23}_0 ∧ p_575) -> break c in CNF: c b^{25, 23}_2 ∨ -b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ -p_575 ∨ break c in DIMACS: 14426 -14427 14428 -575 1162 0 c 2-1 --> 1 c (-b^{25, 23}_2 ∧ b^{25, 23}_1 ∧ -b^{25, 23}_0 ∧ -p_575) -> (-b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ b^{25, 24}_0) c in CNF: c b^{25, 23}_2 ∨ -b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ p_575 ∨ -b^{25, 24}_2 c b^{25, 23}_2 ∨ -b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ p_575 ∨ -b^{25, 24}_1 c b^{25, 23}_2 ∨ -b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ p_575 ∨ b^{25, 24}_0 c in DIMACS: 14426 -14427 14428 575 -14429 0 14426 -14427 14428 575 -14430 0 14426 -14427 14428 575 14431 0 c 1-1 --> 0 c (-b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ b^{25, 23}_0 ∧ -p_575) -> (-b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ -b^{25, 24}_0) c in CNF: c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ p_575 ∨ -b^{25, 24}_2 c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ p_575 ∨ -b^{25, 24}_1 c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ p_575 ∨ -b^{25, 24}_0 c in DIMACS: 14426 14427 -14428 575 -14429 0 14426 14427 -14428 575 -14430 0 14426 14427 -14428 575 -14431 0 c 0-1 --> -1 c (-b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ -b^{25, 23}_0 ∧ -p_575) -> ( b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ b^{25, 24}_0) c in CNF: c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ p_575 ∨ b^{25, 24}_2 c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ p_575 ∨ -b^{25, 24}_1 c b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ p_575 ∨ b^{25, 24}_0 c in DIMACS: 14426 14427 14428 575 14429 0 14426 14427 14428 575 -14430 0 14426 14427 14428 575 14431 0 c -1-1 --> -2 c ( b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ b^{25, 23}_0 ∧ -p_575) -> ( b^{25, 24}_2 ∧ b^{25, 24}_1 ∧ -b^{25, 24}_0) c in CNF: c -b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ p_575 ∨ b^{25, 24}_2 c -b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ p_575 ∨ b^{25, 24}_1 c -b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ p_575 ∨ -b^{25, 24}_0 c in DIMACS: -14426 14427 -14428 575 14429 0 -14426 14427 -14428 575 14430 0 -14426 14427 -14428 575 -14431 0 c -2-1 --> break c ( b^{25, 23}_2 ∧ b^{25, 23}_1 ∧ -b^{25, 23}_0 ∧ -p_575) -> break c in CNF: c -b^{25, 23}_2 ∨ -b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ p_575 ∨ break c in DIMACS: -14426 -14427 14428 575 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 23}_2 ∧ -b^{25, 23}_1 ∧ -b^{25, 23}_0 ∧ true) c in CNF: c -b^{25, 23}_2 ∨ b^{25, 23}_1 ∨ b^{25, 23}_0 ∨ false c in DIMACS: -14426 14427 14428 0 c 3 does not represent an automaton state. c -(-b^{25, 23}_2 ∧ b^{25, 23}_1 ∧ b^{25, 23}_0 ∧ true) c in CNF: c b^{25, 23}_2 ∨ -b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ false c in DIMACS: 14426 -14427 -14428 0 c -3 does not represent an automaton state. c -( b^{25, 23}_2 ∧ b^{25, 23}_1 ∧ b^{25, 23}_0 ∧ true) c in CNF: c -b^{25, 23}_2 ∨ -b^{25, 23}_1 ∨ -b^{25, 23}_0 ∨ false c in DIMACS: -14426 -14427 -14428 0 c i = 24 c -2+1 --> -1 c ( b^{25, 24}_2 ∧ b^{25, 24}_1 ∧ -b^{25, 24}_0 ∧ p_600) -> ( b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ b^{25, 25}_0) c in CNF: c -b^{25, 24}_2 ∨ -b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ -p_600 ∨ b^{25, 25}_2 c -b^{25, 24}_2 ∨ -b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ -p_600 ∨ -b^{25, 25}_1 c -b^{25, 24}_2 ∨ -b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ -p_600 ∨ b^{25, 25}_0 c in DIMACS: -14429 -14430 14431 -600 14432 0 -14429 -14430 14431 -600 -14433 0 -14429 -14430 14431 -600 14434 0 c -1+1 --> 0 c ( b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ b^{25, 24}_0 ∧ p_600) -> (-b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ -b^{25, 25}_0) c in CNF: c -b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ -p_600 ∨ -b^{25, 25}_2 c -b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ -p_600 ∨ -b^{25, 25}_1 c -b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ -p_600 ∨ -b^{25, 25}_0 c in DIMACS: -14429 14430 -14431 -600 -14432 0 -14429 14430 -14431 -600 -14433 0 -14429 14430 -14431 -600 -14434 0 c 0+1 --> 1 c (-b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ -b^{25, 24}_0 ∧ p_600) -> (-b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ b^{25, 25}_0) c in CNF: c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ -p_600 ∨ -b^{25, 25}_2 c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ -p_600 ∨ -b^{25, 25}_1 c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ -p_600 ∨ b^{25, 25}_0 c in DIMACS: 14429 14430 14431 -600 -14432 0 14429 14430 14431 -600 -14433 0 14429 14430 14431 -600 14434 0 c 1+1 --> 2 c (-b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ b^{25, 24}_0 ∧ p_600) -> (-b^{25, 25}_2 ∧ b^{25, 25}_1 ∧ -b^{25, 25}_0) c in CNF: c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ -p_600 ∨ -b^{25, 25}_2 c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ -p_600 ∨ b^{25, 25}_1 c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ -p_600 ∨ -b^{25, 25}_0 c in DIMACS: 14429 14430 -14431 -600 -14432 0 14429 14430 -14431 -600 14433 0 14429 14430 -14431 -600 -14434 0 c 2+1 --> break c (-b^{25, 24}_2 ∧ b^{25, 24}_1 ∧ -b^{25, 24}_0 ∧ p_600) -> break c in CNF: c b^{25, 24}_2 ∨ -b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ -p_600 ∨ break c in DIMACS: 14429 -14430 14431 -600 1162 0 c 2-1 --> 1 c (-b^{25, 24}_2 ∧ b^{25, 24}_1 ∧ -b^{25, 24}_0 ∧ -p_600) -> (-b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ b^{25, 25}_0) c in CNF: c b^{25, 24}_2 ∨ -b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ p_600 ∨ -b^{25, 25}_2 c b^{25, 24}_2 ∨ -b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ p_600 ∨ -b^{25, 25}_1 c b^{25, 24}_2 ∨ -b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ p_600 ∨ b^{25, 25}_0 c in DIMACS: 14429 -14430 14431 600 -14432 0 14429 -14430 14431 600 -14433 0 14429 -14430 14431 600 14434 0 c 1-1 --> 0 c (-b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ b^{25, 24}_0 ∧ -p_600) -> (-b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ -b^{25, 25}_0) c in CNF: c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ p_600 ∨ -b^{25, 25}_2 c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ p_600 ∨ -b^{25, 25}_1 c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ p_600 ∨ -b^{25, 25}_0 c in DIMACS: 14429 14430 -14431 600 -14432 0 14429 14430 -14431 600 -14433 0 14429 14430 -14431 600 -14434 0 c 0-1 --> -1 c (-b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ -b^{25, 24}_0 ∧ -p_600) -> ( b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ b^{25, 25}_0) c in CNF: c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ p_600 ∨ b^{25, 25}_2 c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ p_600 ∨ -b^{25, 25}_1 c b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ p_600 ∨ b^{25, 25}_0 c in DIMACS: 14429 14430 14431 600 14432 0 14429 14430 14431 600 -14433 0 14429 14430 14431 600 14434 0 c -1-1 --> -2 c ( b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ b^{25, 24}_0 ∧ -p_600) -> ( b^{25, 25}_2 ∧ b^{25, 25}_1 ∧ -b^{25, 25}_0) c in CNF: c -b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ p_600 ∨ b^{25, 25}_2 c -b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ p_600 ∨ b^{25, 25}_1 c -b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ p_600 ∨ -b^{25, 25}_0 c in DIMACS: -14429 14430 -14431 600 14432 0 -14429 14430 -14431 600 14433 0 -14429 14430 -14431 600 -14434 0 c -2-1 --> break c ( b^{25, 24}_2 ∧ b^{25, 24}_1 ∧ -b^{25, 24}_0 ∧ -p_600) -> break c in CNF: c -b^{25, 24}_2 ∨ -b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ p_600 ∨ break c in DIMACS: -14429 -14430 14431 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 24}_2 ∧ -b^{25, 24}_1 ∧ -b^{25, 24}_0 ∧ true) c in CNF: c -b^{25, 24}_2 ∨ b^{25, 24}_1 ∨ b^{25, 24}_0 ∨ false c in DIMACS: -14429 14430 14431 0 c 3 does not represent an automaton state. c -(-b^{25, 24}_2 ∧ b^{25, 24}_1 ∧ b^{25, 24}_0 ∧ true) c in CNF: c b^{25, 24}_2 ∨ -b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ false c in DIMACS: 14429 -14430 -14431 0 c -3 does not represent an automaton state. c -( b^{25, 24}_2 ∧ b^{25, 24}_1 ∧ b^{25, 24}_0 ∧ true) c in CNF: c -b^{25, 24}_2 ∨ -b^{25, 24}_1 ∨ -b^{25, 24}_0 ∨ false c in DIMACS: -14429 -14430 -14431 0 c i = 25 c -2+1 --> -1 c ( b^{25, 25}_2 ∧ b^{25, 25}_1 ∧ -b^{25, 25}_0 ∧ p_625) -> ( b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ b^{25, 26}_0) c in CNF: c -b^{25, 25}_2 ∨ -b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ -p_625 ∨ b^{25, 26}_2 c -b^{25, 25}_2 ∨ -b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ -p_625 ∨ -b^{25, 26}_1 c -b^{25, 25}_2 ∨ -b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ -p_625 ∨ b^{25, 26}_0 c in DIMACS: -14432 -14433 14434 -625 14435 0 -14432 -14433 14434 -625 -14436 0 -14432 -14433 14434 -625 14437 0 c -1+1 --> 0 c ( b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ b^{25, 25}_0 ∧ p_625) -> (-b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ -b^{25, 26}_0) c in CNF: c -b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ -p_625 ∨ -b^{25, 26}_2 c -b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ -p_625 ∨ -b^{25, 26}_1 c -b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ -p_625 ∨ -b^{25, 26}_0 c in DIMACS: -14432 14433 -14434 -625 -14435 0 -14432 14433 -14434 -625 -14436 0 -14432 14433 -14434 -625 -14437 0 c 0+1 --> 1 c (-b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ -b^{25, 25}_0 ∧ p_625) -> (-b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ b^{25, 26}_0) c in CNF: c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ -p_625 ∨ -b^{25, 26}_2 c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ -p_625 ∨ -b^{25, 26}_1 c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ -p_625 ∨ b^{25, 26}_0 c in DIMACS: 14432 14433 14434 -625 -14435 0 14432 14433 14434 -625 -14436 0 14432 14433 14434 -625 14437 0 c 1+1 --> 2 c (-b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ b^{25, 25}_0 ∧ p_625) -> (-b^{25, 26}_2 ∧ b^{25, 26}_1 ∧ -b^{25, 26}_0) c in CNF: c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ -p_625 ∨ -b^{25, 26}_2 c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ -p_625 ∨ b^{25, 26}_1 c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ -p_625 ∨ -b^{25, 26}_0 c in DIMACS: 14432 14433 -14434 -625 -14435 0 14432 14433 -14434 -625 14436 0 14432 14433 -14434 -625 -14437 0 c 2+1 --> break c (-b^{25, 25}_2 ∧ b^{25, 25}_1 ∧ -b^{25, 25}_0 ∧ p_625) -> break c in CNF: c b^{25, 25}_2 ∨ -b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ -p_625 ∨ break c in DIMACS: 14432 -14433 14434 -625 1162 0 c 2-1 --> 1 c (-b^{25, 25}_2 ∧ b^{25, 25}_1 ∧ -b^{25, 25}_0 ∧ -p_625) -> (-b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ b^{25, 26}_0) c in CNF: c b^{25, 25}_2 ∨ -b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ p_625 ∨ -b^{25, 26}_2 c b^{25, 25}_2 ∨ -b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ p_625 ∨ -b^{25, 26}_1 c b^{25, 25}_2 ∨ -b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ p_625 ∨ b^{25, 26}_0 c in DIMACS: 14432 -14433 14434 625 -14435 0 14432 -14433 14434 625 -14436 0 14432 -14433 14434 625 14437 0 c 1-1 --> 0 c (-b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ b^{25, 25}_0 ∧ -p_625) -> (-b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ -b^{25, 26}_0) c in CNF: c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ p_625 ∨ -b^{25, 26}_2 c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ p_625 ∨ -b^{25, 26}_1 c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ p_625 ∨ -b^{25, 26}_0 c in DIMACS: 14432 14433 -14434 625 -14435 0 14432 14433 -14434 625 -14436 0 14432 14433 -14434 625 -14437 0 c 0-1 --> -1 c (-b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ -b^{25, 25}_0 ∧ -p_625) -> ( b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ b^{25, 26}_0) c in CNF: c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ p_625 ∨ b^{25, 26}_2 c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ p_625 ∨ -b^{25, 26}_1 c b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ p_625 ∨ b^{25, 26}_0 c in DIMACS: 14432 14433 14434 625 14435 0 14432 14433 14434 625 -14436 0 14432 14433 14434 625 14437 0 c -1-1 --> -2 c ( b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ b^{25, 25}_0 ∧ -p_625) -> ( b^{25, 26}_2 ∧ b^{25, 26}_1 ∧ -b^{25, 26}_0) c in CNF: c -b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ p_625 ∨ b^{25, 26}_2 c -b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ p_625 ∨ b^{25, 26}_1 c -b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ p_625 ∨ -b^{25, 26}_0 c in DIMACS: -14432 14433 -14434 625 14435 0 -14432 14433 -14434 625 14436 0 -14432 14433 -14434 625 -14437 0 c -2-1 --> break c ( b^{25, 25}_2 ∧ b^{25, 25}_1 ∧ -b^{25, 25}_0 ∧ -p_625) -> break c in CNF: c -b^{25, 25}_2 ∨ -b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ p_625 ∨ break c in DIMACS: -14432 -14433 14434 625 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 25}_2 ∧ -b^{25, 25}_1 ∧ -b^{25, 25}_0 ∧ true) c in CNF: c -b^{25, 25}_2 ∨ b^{25, 25}_1 ∨ b^{25, 25}_0 ∨ false c in DIMACS: -14432 14433 14434 0 c 3 does not represent an automaton state. c -(-b^{25, 25}_2 ∧ b^{25, 25}_1 ∧ b^{25, 25}_0 ∧ true) c in CNF: c b^{25, 25}_2 ∨ -b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ false c in DIMACS: 14432 -14433 -14434 0 c -3 does not represent an automaton state. c -( b^{25, 25}_2 ∧ b^{25, 25}_1 ∧ b^{25, 25}_0 ∧ true) c in CNF: c -b^{25, 25}_2 ∨ -b^{25, 25}_1 ∨ -b^{25, 25}_0 ∨ false c in DIMACS: -14432 -14433 -14434 0 c i = 26 c -2+1 --> -1 c ( b^{25, 26}_2 ∧ b^{25, 26}_1 ∧ -b^{25, 26}_0 ∧ p_650) -> ( b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ b^{25, 27}_0) c in CNF: c -b^{25, 26}_2 ∨ -b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ -p_650 ∨ b^{25, 27}_2 c -b^{25, 26}_2 ∨ -b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ -p_650 ∨ -b^{25, 27}_1 c -b^{25, 26}_2 ∨ -b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ -p_650 ∨ b^{25, 27}_0 c in DIMACS: -14435 -14436 14437 -650 14438 0 -14435 -14436 14437 -650 -14439 0 -14435 -14436 14437 -650 14440 0 c -1+1 --> 0 c ( b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ b^{25, 26}_0 ∧ p_650) -> (-b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ -b^{25, 27}_0) c in CNF: c -b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ -p_650 ∨ -b^{25, 27}_2 c -b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ -p_650 ∨ -b^{25, 27}_1 c -b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ -p_650 ∨ -b^{25, 27}_0 c in DIMACS: -14435 14436 -14437 -650 -14438 0 -14435 14436 -14437 -650 -14439 0 -14435 14436 -14437 -650 -14440 0 c 0+1 --> 1 c (-b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ -b^{25, 26}_0 ∧ p_650) -> (-b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ b^{25, 27}_0) c in CNF: c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ -p_650 ∨ -b^{25, 27}_2 c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ -p_650 ∨ -b^{25, 27}_1 c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ -p_650 ∨ b^{25, 27}_0 c in DIMACS: 14435 14436 14437 -650 -14438 0 14435 14436 14437 -650 -14439 0 14435 14436 14437 -650 14440 0 c 1+1 --> 2 c (-b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ b^{25, 26}_0 ∧ p_650) -> (-b^{25, 27}_2 ∧ b^{25, 27}_1 ∧ -b^{25, 27}_0) c in CNF: c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ -p_650 ∨ -b^{25, 27}_2 c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ -p_650 ∨ b^{25, 27}_1 c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ -p_650 ∨ -b^{25, 27}_0 c in DIMACS: 14435 14436 -14437 -650 -14438 0 14435 14436 -14437 -650 14439 0 14435 14436 -14437 -650 -14440 0 c 2+1 --> break c (-b^{25, 26}_2 ∧ b^{25, 26}_1 ∧ -b^{25, 26}_0 ∧ p_650) -> break c in CNF: c b^{25, 26}_2 ∨ -b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ -p_650 ∨ break c in DIMACS: 14435 -14436 14437 -650 1162 0 c 2-1 --> 1 c (-b^{25, 26}_2 ∧ b^{25, 26}_1 ∧ -b^{25, 26}_0 ∧ -p_650) -> (-b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ b^{25, 27}_0) c in CNF: c b^{25, 26}_2 ∨ -b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ p_650 ∨ -b^{25, 27}_2 c b^{25, 26}_2 ∨ -b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ p_650 ∨ -b^{25, 27}_1 c b^{25, 26}_2 ∨ -b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ p_650 ∨ b^{25, 27}_0 c in DIMACS: 14435 -14436 14437 650 -14438 0 14435 -14436 14437 650 -14439 0 14435 -14436 14437 650 14440 0 c 1-1 --> 0 c (-b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ b^{25, 26}_0 ∧ -p_650) -> (-b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ -b^{25, 27}_0) c in CNF: c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ p_650 ∨ -b^{25, 27}_2 c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ p_650 ∨ -b^{25, 27}_1 c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ p_650 ∨ -b^{25, 27}_0 c in DIMACS: 14435 14436 -14437 650 -14438 0 14435 14436 -14437 650 -14439 0 14435 14436 -14437 650 -14440 0 c 0-1 --> -1 c (-b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ -b^{25, 26}_0 ∧ -p_650) -> ( b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ b^{25, 27}_0) c in CNF: c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ p_650 ∨ b^{25, 27}_2 c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ p_650 ∨ -b^{25, 27}_1 c b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ p_650 ∨ b^{25, 27}_0 c in DIMACS: 14435 14436 14437 650 14438 0 14435 14436 14437 650 -14439 0 14435 14436 14437 650 14440 0 c -1-1 --> -2 c ( b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ b^{25, 26}_0 ∧ -p_650) -> ( b^{25, 27}_2 ∧ b^{25, 27}_1 ∧ -b^{25, 27}_0) c in CNF: c -b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ p_650 ∨ b^{25, 27}_2 c -b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ p_650 ∨ b^{25, 27}_1 c -b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ p_650 ∨ -b^{25, 27}_0 c in DIMACS: -14435 14436 -14437 650 14438 0 -14435 14436 -14437 650 14439 0 -14435 14436 -14437 650 -14440 0 c -2-1 --> break c ( b^{25, 26}_2 ∧ b^{25, 26}_1 ∧ -b^{25, 26}_0 ∧ -p_650) -> break c in CNF: c -b^{25, 26}_2 ∨ -b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ p_650 ∨ break c in DIMACS: -14435 -14436 14437 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 26}_2 ∧ -b^{25, 26}_1 ∧ -b^{25, 26}_0 ∧ true) c in CNF: c -b^{25, 26}_2 ∨ b^{25, 26}_1 ∨ b^{25, 26}_0 ∨ false c in DIMACS: -14435 14436 14437 0 c 3 does not represent an automaton state. c -(-b^{25, 26}_2 ∧ b^{25, 26}_1 ∧ b^{25, 26}_0 ∧ true) c in CNF: c b^{25, 26}_2 ∨ -b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ false c in DIMACS: 14435 -14436 -14437 0 c -3 does not represent an automaton state. c -( b^{25, 26}_2 ∧ b^{25, 26}_1 ∧ b^{25, 26}_0 ∧ true) c in CNF: c -b^{25, 26}_2 ∨ -b^{25, 26}_1 ∨ -b^{25, 26}_0 ∨ false c in DIMACS: -14435 -14436 -14437 0 c i = 27 c -2+1 --> -1 c ( b^{25, 27}_2 ∧ b^{25, 27}_1 ∧ -b^{25, 27}_0 ∧ p_675) -> ( b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ b^{25, 28}_0) c in CNF: c -b^{25, 27}_2 ∨ -b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ -p_675 ∨ b^{25, 28}_2 c -b^{25, 27}_2 ∨ -b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ -p_675 ∨ -b^{25, 28}_1 c -b^{25, 27}_2 ∨ -b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ -p_675 ∨ b^{25, 28}_0 c in DIMACS: -14438 -14439 14440 -675 14441 0 -14438 -14439 14440 -675 -14442 0 -14438 -14439 14440 -675 14443 0 c -1+1 --> 0 c ( b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ b^{25, 27}_0 ∧ p_675) -> (-b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ -b^{25, 28}_0) c in CNF: c -b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ -p_675 ∨ -b^{25, 28}_2 c -b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ -p_675 ∨ -b^{25, 28}_1 c -b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ -p_675 ∨ -b^{25, 28}_0 c in DIMACS: -14438 14439 -14440 -675 -14441 0 -14438 14439 -14440 -675 -14442 0 -14438 14439 -14440 -675 -14443 0 c 0+1 --> 1 c (-b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ -b^{25, 27}_0 ∧ p_675) -> (-b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ b^{25, 28}_0) c in CNF: c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ -p_675 ∨ -b^{25, 28}_2 c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ -p_675 ∨ -b^{25, 28}_1 c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ -p_675 ∨ b^{25, 28}_0 c in DIMACS: 14438 14439 14440 -675 -14441 0 14438 14439 14440 -675 -14442 0 14438 14439 14440 -675 14443 0 c 1+1 --> 2 c (-b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ b^{25, 27}_0 ∧ p_675) -> (-b^{25, 28}_2 ∧ b^{25, 28}_1 ∧ -b^{25, 28}_0) c in CNF: c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ -p_675 ∨ -b^{25, 28}_2 c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ -p_675 ∨ b^{25, 28}_1 c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ -p_675 ∨ -b^{25, 28}_0 c in DIMACS: 14438 14439 -14440 -675 -14441 0 14438 14439 -14440 -675 14442 0 14438 14439 -14440 -675 -14443 0 c 2+1 --> break c (-b^{25, 27}_2 ∧ b^{25, 27}_1 ∧ -b^{25, 27}_0 ∧ p_675) -> break c in CNF: c b^{25, 27}_2 ∨ -b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ -p_675 ∨ break c in DIMACS: 14438 -14439 14440 -675 1162 0 c 2-1 --> 1 c (-b^{25, 27}_2 ∧ b^{25, 27}_1 ∧ -b^{25, 27}_0 ∧ -p_675) -> (-b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ b^{25, 28}_0) c in CNF: c b^{25, 27}_2 ∨ -b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ p_675 ∨ -b^{25, 28}_2 c b^{25, 27}_2 ∨ -b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ p_675 ∨ -b^{25, 28}_1 c b^{25, 27}_2 ∨ -b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ p_675 ∨ b^{25, 28}_0 c in DIMACS: 14438 -14439 14440 675 -14441 0 14438 -14439 14440 675 -14442 0 14438 -14439 14440 675 14443 0 c 1-1 --> 0 c (-b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ b^{25, 27}_0 ∧ -p_675) -> (-b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ -b^{25, 28}_0) c in CNF: c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ p_675 ∨ -b^{25, 28}_2 c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ p_675 ∨ -b^{25, 28}_1 c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ p_675 ∨ -b^{25, 28}_0 c in DIMACS: 14438 14439 -14440 675 -14441 0 14438 14439 -14440 675 -14442 0 14438 14439 -14440 675 -14443 0 c 0-1 --> -1 c (-b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ -b^{25, 27}_0 ∧ -p_675) -> ( b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ b^{25, 28}_0) c in CNF: c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ p_675 ∨ b^{25, 28}_2 c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ p_675 ∨ -b^{25, 28}_1 c b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ p_675 ∨ b^{25, 28}_0 c in DIMACS: 14438 14439 14440 675 14441 0 14438 14439 14440 675 -14442 0 14438 14439 14440 675 14443 0 c -1-1 --> -2 c ( b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ b^{25, 27}_0 ∧ -p_675) -> ( b^{25, 28}_2 ∧ b^{25, 28}_1 ∧ -b^{25, 28}_0) c in CNF: c -b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ p_675 ∨ b^{25, 28}_2 c -b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ p_675 ∨ b^{25, 28}_1 c -b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ p_675 ∨ -b^{25, 28}_0 c in DIMACS: -14438 14439 -14440 675 14441 0 -14438 14439 -14440 675 14442 0 -14438 14439 -14440 675 -14443 0 c -2-1 --> break c ( b^{25, 27}_2 ∧ b^{25, 27}_1 ∧ -b^{25, 27}_0 ∧ -p_675) -> break c in CNF: c -b^{25, 27}_2 ∨ -b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ p_675 ∨ break c in DIMACS: -14438 -14439 14440 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 27}_2 ∧ -b^{25, 27}_1 ∧ -b^{25, 27}_0 ∧ true) c in CNF: c -b^{25, 27}_2 ∨ b^{25, 27}_1 ∨ b^{25, 27}_0 ∨ false c in DIMACS: -14438 14439 14440 0 c 3 does not represent an automaton state. c -(-b^{25, 27}_2 ∧ b^{25, 27}_1 ∧ b^{25, 27}_0 ∧ true) c in CNF: c b^{25, 27}_2 ∨ -b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ false c in DIMACS: 14438 -14439 -14440 0 c -3 does not represent an automaton state. c -( b^{25, 27}_2 ∧ b^{25, 27}_1 ∧ b^{25, 27}_0 ∧ true) c in CNF: c -b^{25, 27}_2 ∨ -b^{25, 27}_1 ∨ -b^{25, 27}_0 ∨ false c in DIMACS: -14438 -14439 -14440 0 c i = 28 c -2+1 --> -1 c ( b^{25, 28}_2 ∧ b^{25, 28}_1 ∧ -b^{25, 28}_0 ∧ p_700) -> ( b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ b^{25, 29}_0) c in CNF: c -b^{25, 28}_2 ∨ -b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ -p_700 ∨ b^{25, 29}_2 c -b^{25, 28}_2 ∨ -b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ -p_700 ∨ -b^{25, 29}_1 c -b^{25, 28}_2 ∨ -b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ -p_700 ∨ b^{25, 29}_0 c in DIMACS: -14441 -14442 14443 -700 14444 0 -14441 -14442 14443 -700 -14445 0 -14441 -14442 14443 -700 14446 0 c -1+1 --> 0 c ( b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ b^{25, 28}_0 ∧ p_700) -> (-b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ -b^{25, 29}_0) c in CNF: c -b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ -p_700 ∨ -b^{25, 29}_2 c -b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ -p_700 ∨ -b^{25, 29}_1 c -b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ -p_700 ∨ -b^{25, 29}_0 c in DIMACS: -14441 14442 -14443 -700 -14444 0 -14441 14442 -14443 -700 -14445 0 -14441 14442 -14443 -700 -14446 0 c 0+1 --> 1 c (-b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ -b^{25, 28}_0 ∧ p_700) -> (-b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ b^{25, 29}_0) c in CNF: c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ -p_700 ∨ -b^{25, 29}_2 c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ -p_700 ∨ -b^{25, 29}_1 c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ -p_700 ∨ b^{25, 29}_0 c in DIMACS: 14441 14442 14443 -700 -14444 0 14441 14442 14443 -700 -14445 0 14441 14442 14443 -700 14446 0 c 1+1 --> 2 c (-b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ b^{25, 28}_0 ∧ p_700) -> (-b^{25, 29}_2 ∧ b^{25, 29}_1 ∧ -b^{25, 29}_0) c in CNF: c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ -p_700 ∨ -b^{25, 29}_2 c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ -p_700 ∨ b^{25, 29}_1 c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ -p_700 ∨ -b^{25, 29}_0 c in DIMACS: 14441 14442 -14443 -700 -14444 0 14441 14442 -14443 -700 14445 0 14441 14442 -14443 -700 -14446 0 c 2+1 --> break c (-b^{25, 28}_2 ∧ b^{25, 28}_1 ∧ -b^{25, 28}_0 ∧ p_700) -> break c in CNF: c b^{25, 28}_2 ∨ -b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ -p_700 ∨ break c in DIMACS: 14441 -14442 14443 -700 1162 0 c 2-1 --> 1 c (-b^{25, 28}_2 ∧ b^{25, 28}_1 ∧ -b^{25, 28}_0 ∧ -p_700) -> (-b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ b^{25, 29}_0) c in CNF: c b^{25, 28}_2 ∨ -b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ p_700 ∨ -b^{25, 29}_2 c b^{25, 28}_2 ∨ -b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ p_700 ∨ -b^{25, 29}_1 c b^{25, 28}_2 ∨ -b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ p_700 ∨ b^{25, 29}_0 c in DIMACS: 14441 -14442 14443 700 -14444 0 14441 -14442 14443 700 -14445 0 14441 -14442 14443 700 14446 0 c 1-1 --> 0 c (-b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ b^{25, 28}_0 ∧ -p_700) -> (-b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ -b^{25, 29}_0) c in CNF: c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ p_700 ∨ -b^{25, 29}_2 c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ p_700 ∨ -b^{25, 29}_1 c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ p_700 ∨ -b^{25, 29}_0 c in DIMACS: 14441 14442 -14443 700 -14444 0 14441 14442 -14443 700 -14445 0 14441 14442 -14443 700 -14446 0 c 0-1 --> -1 c (-b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ -b^{25, 28}_0 ∧ -p_700) -> ( b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ b^{25, 29}_0) c in CNF: c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ p_700 ∨ b^{25, 29}_2 c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ p_700 ∨ -b^{25, 29}_1 c b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ p_700 ∨ b^{25, 29}_0 c in DIMACS: 14441 14442 14443 700 14444 0 14441 14442 14443 700 -14445 0 14441 14442 14443 700 14446 0 c -1-1 --> -2 c ( b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ b^{25, 28}_0 ∧ -p_700) -> ( b^{25, 29}_2 ∧ b^{25, 29}_1 ∧ -b^{25, 29}_0) c in CNF: c -b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ p_700 ∨ b^{25, 29}_2 c -b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ p_700 ∨ b^{25, 29}_1 c -b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ p_700 ∨ -b^{25, 29}_0 c in DIMACS: -14441 14442 -14443 700 14444 0 -14441 14442 -14443 700 14445 0 -14441 14442 -14443 700 -14446 0 c -2-1 --> break c ( b^{25, 28}_2 ∧ b^{25, 28}_1 ∧ -b^{25, 28}_0 ∧ -p_700) -> break c in CNF: c -b^{25, 28}_2 ∨ -b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ p_700 ∨ break c in DIMACS: -14441 -14442 14443 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 28}_2 ∧ -b^{25, 28}_1 ∧ -b^{25, 28}_0 ∧ true) c in CNF: c -b^{25, 28}_2 ∨ b^{25, 28}_1 ∨ b^{25, 28}_0 ∨ false c in DIMACS: -14441 14442 14443 0 c 3 does not represent an automaton state. c -(-b^{25, 28}_2 ∧ b^{25, 28}_1 ∧ b^{25, 28}_0 ∧ true) c in CNF: c b^{25, 28}_2 ∨ -b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ false c in DIMACS: 14441 -14442 -14443 0 c -3 does not represent an automaton state. c -( b^{25, 28}_2 ∧ b^{25, 28}_1 ∧ b^{25, 28}_0 ∧ true) c in CNF: c -b^{25, 28}_2 ∨ -b^{25, 28}_1 ∨ -b^{25, 28}_0 ∨ false c in DIMACS: -14441 -14442 -14443 0 c i = 29 c -2+1 --> -1 c ( b^{25, 29}_2 ∧ b^{25, 29}_1 ∧ -b^{25, 29}_0 ∧ p_725) -> ( b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ b^{25, 30}_0) c in CNF: c -b^{25, 29}_2 ∨ -b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ -p_725 ∨ b^{25, 30}_2 c -b^{25, 29}_2 ∨ -b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ -p_725 ∨ -b^{25, 30}_1 c -b^{25, 29}_2 ∨ -b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ -p_725 ∨ b^{25, 30}_0 c in DIMACS: -14444 -14445 14446 -725 14447 0 -14444 -14445 14446 -725 -14448 0 -14444 -14445 14446 -725 14449 0 c -1+1 --> 0 c ( b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ b^{25, 29}_0 ∧ p_725) -> (-b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ -b^{25, 30}_0) c in CNF: c -b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ -p_725 ∨ -b^{25, 30}_2 c -b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ -p_725 ∨ -b^{25, 30}_1 c -b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ -p_725 ∨ -b^{25, 30}_0 c in DIMACS: -14444 14445 -14446 -725 -14447 0 -14444 14445 -14446 -725 -14448 0 -14444 14445 -14446 -725 -14449 0 c 0+1 --> 1 c (-b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ -b^{25, 29}_0 ∧ p_725) -> (-b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ b^{25, 30}_0) c in CNF: c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ -p_725 ∨ -b^{25, 30}_2 c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ -p_725 ∨ -b^{25, 30}_1 c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ -p_725 ∨ b^{25, 30}_0 c in DIMACS: 14444 14445 14446 -725 -14447 0 14444 14445 14446 -725 -14448 0 14444 14445 14446 -725 14449 0 c 1+1 --> 2 c (-b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ b^{25, 29}_0 ∧ p_725) -> (-b^{25, 30}_2 ∧ b^{25, 30}_1 ∧ -b^{25, 30}_0) c in CNF: c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ -p_725 ∨ -b^{25, 30}_2 c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ -p_725 ∨ b^{25, 30}_1 c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ -p_725 ∨ -b^{25, 30}_0 c in DIMACS: 14444 14445 -14446 -725 -14447 0 14444 14445 -14446 -725 14448 0 14444 14445 -14446 -725 -14449 0 c 2+1 --> break c (-b^{25, 29}_2 ∧ b^{25, 29}_1 ∧ -b^{25, 29}_0 ∧ p_725) -> break c in CNF: c b^{25, 29}_2 ∨ -b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ -p_725 ∨ break c in DIMACS: 14444 -14445 14446 -725 1162 0 c 2-1 --> 1 c (-b^{25, 29}_2 ∧ b^{25, 29}_1 ∧ -b^{25, 29}_0 ∧ -p_725) -> (-b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ b^{25, 30}_0) c in CNF: c b^{25, 29}_2 ∨ -b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ p_725 ∨ -b^{25, 30}_2 c b^{25, 29}_2 ∨ -b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ p_725 ∨ -b^{25, 30}_1 c b^{25, 29}_2 ∨ -b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ p_725 ∨ b^{25, 30}_0 c in DIMACS: 14444 -14445 14446 725 -14447 0 14444 -14445 14446 725 -14448 0 14444 -14445 14446 725 14449 0 c 1-1 --> 0 c (-b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ b^{25, 29}_0 ∧ -p_725) -> (-b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ -b^{25, 30}_0) c in CNF: c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ p_725 ∨ -b^{25, 30}_2 c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ p_725 ∨ -b^{25, 30}_1 c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ p_725 ∨ -b^{25, 30}_0 c in DIMACS: 14444 14445 -14446 725 -14447 0 14444 14445 -14446 725 -14448 0 14444 14445 -14446 725 -14449 0 c 0-1 --> -1 c (-b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ -b^{25, 29}_0 ∧ -p_725) -> ( b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ b^{25, 30}_0) c in CNF: c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ p_725 ∨ b^{25, 30}_2 c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ p_725 ∨ -b^{25, 30}_1 c b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ p_725 ∨ b^{25, 30}_0 c in DIMACS: 14444 14445 14446 725 14447 0 14444 14445 14446 725 -14448 0 14444 14445 14446 725 14449 0 c -1-1 --> -2 c ( b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ b^{25, 29}_0 ∧ -p_725) -> ( b^{25, 30}_2 ∧ b^{25, 30}_1 ∧ -b^{25, 30}_0) c in CNF: c -b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ p_725 ∨ b^{25, 30}_2 c -b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ p_725 ∨ b^{25, 30}_1 c -b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ p_725 ∨ -b^{25, 30}_0 c in DIMACS: -14444 14445 -14446 725 14447 0 -14444 14445 -14446 725 14448 0 -14444 14445 -14446 725 -14449 0 c -2-1 --> break c ( b^{25, 29}_2 ∧ b^{25, 29}_1 ∧ -b^{25, 29}_0 ∧ -p_725) -> break c in CNF: c -b^{25, 29}_2 ∨ -b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ p_725 ∨ break c in DIMACS: -14444 -14445 14446 725 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 29}_2 ∧ -b^{25, 29}_1 ∧ -b^{25, 29}_0 ∧ true) c in CNF: c -b^{25, 29}_2 ∨ b^{25, 29}_1 ∨ b^{25, 29}_0 ∨ false c in DIMACS: -14444 14445 14446 0 c 3 does not represent an automaton state. c -(-b^{25, 29}_2 ∧ b^{25, 29}_1 ∧ b^{25, 29}_0 ∧ true) c in CNF: c b^{25, 29}_2 ∨ -b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ false c in DIMACS: 14444 -14445 -14446 0 c -3 does not represent an automaton state. c -( b^{25, 29}_2 ∧ b^{25, 29}_1 ∧ b^{25, 29}_0 ∧ true) c in CNF: c -b^{25, 29}_2 ∨ -b^{25, 29}_1 ∨ -b^{25, 29}_0 ∨ false c in DIMACS: -14444 -14445 -14446 0 c i = 30 c -2+1 --> -1 c ( b^{25, 30}_2 ∧ b^{25, 30}_1 ∧ -b^{25, 30}_0 ∧ p_750) -> ( b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ b^{25, 31}_0) c in CNF: c -b^{25, 30}_2 ∨ -b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ -p_750 ∨ b^{25, 31}_2 c -b^{25, 30}_2 ∨ -b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ -p_750 ∨ -b^{25, 31}_1 c -b^{25, 30}_2 ∨ -b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ -p_750 ∨ b^{25, 31}_0 c in DIMACS: -14447 -14448 14449 -750 14450 0 -14447 -14448 14449 -750 -14451 0 -14447 -14448 14449 -750 14452 0 c -1+1 --> 0 c ( b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ b^{25, 30}_0 ∧ p_750) -> (-b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ -b^{25, 31}_0) c in CNF: c -b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ -p_750 ∨ -b^{25, 31}_2 c -b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ -p_750 ∨ -b^{25, 31}_1 c -b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ -p_750 ∨ -b^{25, 31}_0 c in DIMACS: -14447 14448 -14449 -750 -14450 0 -14447 14448 -14449 -750 -14451 0 -14447 14448 -14449 -750 -14452 0 c 0+1 --> 1 c (-b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ -b^{25, 30}_0 ∧ p_750) -> (-b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ b^{25, 31}_0) c in CNF: c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ -p_750 ∨ -b^{25, 31}_2 c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ -p_750 ∨ -b^{25, 31}_1 c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ -p_750 ∨ b^{25, 31}_0 c in DIMACS: 14447 14448 14449 -750 -14450 0 14447 14448 14449 -750 -14451 0 14447 14448 14449 -750 14452 0 c 1+1 --> 2 c (-b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ b^{25, 30}_0 ∧ p_750) -> (-b^{25, 31}_2 ∧ b^{25, 31}_1 ∧ -b^{25, 31}_0) c in CNF: c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ -p_750 ∨ -b^{25, 31}_2 c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ -p_750 ∨ b^{25, 31}_1 c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ -p_750 ∨ -b^{25, 31}_0 c in DIMACS: 14447 14448 -14449 -750 -14450 0 14447 14448 -14449 -750 14451 0 14447 14448 -14449 -750 -14452 0 c 2+1 --> break c (-b^{25, 30}_2 ∧ b^{25, 30}_1 ∧ -b^{25, 30}_0 ∧ p_750) -> break c in CNF: c b^{25, 30}_2 ∨ -b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ -p_750 ∨ break c in DIMACS: 14447 -14448 14449 -750 1162 0 c 2-1 --> 1 c (-b^{25, 30}_2 ∧ b^{25, 30}_1 ∧ -b^{25, 30}_0 ∧ -p_750) -> (-b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ b^{25, 31}_0) c in CNF: c b^{25, 30}_2 ∨ -b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ p_750 ∨ -b^{25, 31}_2 c b^{25, 30}_2 ∨ -b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ p_750 ∨ -b^{25, 31}_1 c b^{25, 30}_2 ∨ -b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ p_750 ∨ b^{25, 31}_0 c in DIMACS: 14447 -14448 14449 750 -14450 0 14447 -14448 14449 750 -14451 0 14447 -14448 14449 750 14452 0 c 1-1 --> 0 c (-b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ b^{25, 30}_0 ∧ -p_750) -> (-b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ -b^{25, 31}_0) c in CNF: c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ p_750 ∨ -b^{25, 31}_2 c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ p_750 ∨ -b^{25, 31}_1 c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ p_750 ∨ -b^{25, 31}_0 c in DIMACS: 14447 14448 -14449 750 -14450 0 14447 14448 -14449 750 -14451 0 14447 14448 -14449 750 -14452 0 c 0-1 --> -1 c (-b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ -b^{25, 30}_0 ∧ -p_750) -> ( b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ b^{25, 31}_0) c in CNF: c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ p_750 ∨ b^{25, 31}_2 c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ p_750 ∨ -b^{25, 31}_1 c b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ p_750 ∨ b^{25, 31}_0 c in DIMACS: 14447 14448 14449 750 14450 0 14447 14448 14449 750 -14451 0 14447 14448 14449 750 14452 0 c -1-1 --> -2 c ( b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ b^{25, 30}_0 ∧ -p_750) -> ( b^{25, 31}_2 ∧ b^{25, 31}_1 ∧ -b^{25, 31}_0) c in CNF: c -b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ p_750 ∨ b^{25, 31}_2 c -b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ p_750 ∨ b^{25, 31}_1 c -b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ p_750 ∨ -b^{25, 31}_0 c in DIMACS: -14447 14448 -14449 750 14450 0 -14447 14448 -14449 750 14451 0 -14447 14448 -14449 750 -14452 0 c -2-1 --> break c ( b^{25, 30}_2 ∧ b^{25, 30}_1 ∧ -b^{25, 30}_0 ∧ -p_750) -> break c in CNF: c -b^{25, 30}_2 ∨ -b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ p_750 ∨ break c in DIMACS: -14447 -14448 14449 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 30}_2 ∧ -b^{25, 30}_1 ∧ -b^{25, 30}_0 ∧ true) c in CNF: c -b^{25, 30}_2 ∨ b^{25, 30}_1 ∨ b^{25, 30}_0 ∨ false c in DIMACS: -14447 14448 14449 0 c 3 does not represent an automaton state. c -(-b^{25, 30}_2 ∧ b^{25, 30}_1 ∧ b^{25, 30}_0 ∧ true) c in CNF: c b^{25, 30}_2 ∨ -b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ false c in DIMACS: 14447 -14448 -14449 0 c -3 does not represent an automaton state. c -( b^{25, 30}_2 ∧ b^{25, 30}_1 ∧ b^{25, 30}_0 ∧ true) c in CNF: c -b^{25, 30}_2 ∨ -b^{25, 30}_1 ∨ -b^{25, 30}_0 ∨ false c in DIMACS: -14447 -14448 -14449 0 c i = 31 c -2+1 --> -1 c ( b^{25, 31}_2 ∧ b^{25, 31}_1 ∧ -b^{25, 31}_0 ∧ p_775) -> ( b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ b^{25, 32}_0) c in CNF: c -b^{25, 31}_2 ∨ -b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ -p_775 ∨ b^{25, 32}_2 c -b^{25, 31}_2 ∨ -b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ -p_775 ∨ -b^{25, 32}_1 c -b^{25, 31}_2 ∨ -b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ -p_775 ∨ b^{25, 32}_0 c in DIMACS: -14450 -14451 14452 -775 14453 0 -14450 -14451 14452 -775 -14454 0 -14450 -14451 14452 -775 14455 0 c -1+1 --> 0 c ( b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ b^{25, 31}_0 ∧ p_775) -> (-b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ -b^{25, 32}_0) c in CNF: c -b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ -p_775 ∨ -b^{25, 32}_2 c -b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ -p_775 ∨ -b^{25, 32}_1 c -b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ -p_775 ∨ -b^{25, 32}_0 c in DIMACS: -14450 14451 -14452 -775 -14453 0 -14450 14451 -14452 -775 -14454 0 -14450 14451 -14452 -775 -14455 0 c 0+1 --> 1 c (-b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ -b^{25, 31}_0 ∧ p_775) -> (-b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ b^{25, 32}_0) c in CNF: c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ -p_775 ∨ -b^{25, 32}_2 c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ -p_775 ∨ -b^{25, 32}_1 c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ -p_775 ∨ b^{25, 32}_0 c in DIMACS: 14450 14451 14452 -775 -14453 0 14450 14451 14452 -775 -14454 0 14450 14451 14452 -775 14455 0 c 1+1 --> 2 c (-b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ b^{25, 31}_0 ∧ p_775) -> (-b^{25, 32}_2 ∧ b^{25, 32}_1 ∧ -b^{25, 32}_0) c in CNF: c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ -p_775 ∨ -b^{25, 32}_2 c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ -p_775 ∨ b^{25, 32}_1 c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ -p_775 ∨ -b^{25, 32}_0 c in DIMACS: 14450 14451 -14452 -775 -14453 0 14450 14451 -14452 -775 14454 0 14450 14451 -14452 -775 -14455 0 c 2+1 --> break c (-b^{25, 31}_2 ∧ b^{25, 31}_1 ∧ -b^{25, 31}_0 ∧ p_775) -> break c in CNF: c b^{25, 31}_2 ∨ -b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ -p_775 ∨ break c in DIMACS: 14450 -14451 14452 -775 1162 0 c 2-1 --> 1 c (-b^{25, 31}_2 ∧ b^{25, 31}_1 ∧ -b^{25, 31}_0 ∧ -p_775) -> (-b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ b^{25, 32}_0) c in CNF: c b^{25, 31}_2 ∨ -b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ p_775 ∨ -b^{25, 32}_2 c b^{25, 31}_2 ∨ -b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ p_775 ∨ -b^{25, 32}_1 c b^{25, 31}_2 ∨ -b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ p_775 ∨ b^{25, 32}_0 c in DIMACS: 14450 -14451 14452 775 -14453 0 14450 -14451 14452 775 -14454 0 14450 -14451 14452 775 14455 0 c 1-1 --> 0 c (-b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ b^{25, 31}_0 ∧ -p_775) -> (-b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ -b^{25, 32}_0) c in CNF: c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ p_775 ∨ -b^{25, 32}_2 c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ p_775 ∨ -b^{25, 32}_1 c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ p_775 ∨ -b^{25, 32}_0 c in DIMACS: 14450 14451 -14452 775 -14453 0 14450 14451 -14452 775 -14454 0 14450 14451 -14452 775 -14455 0 c 0-1 --> -1 c (-b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ -b^{25, 31}_0 ∧ -p_775) -> ( b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ b^{25, 32}_0) c in CNF: c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ p_775 ∨ b^{25, 32}_2 c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ p_775 ∨ -b^{25, 32}_1 c b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ p_775 ∨ b^{25, 32}_0 c in DIMACS: 14450 14451 14452 775 14453 0 14450 14451 14452 775 -14454 0 14450 14451 14452 775 14455 0 c -1-1 --> -2 c ( b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ b^{25, 31}_0 ∧ -p_775) -> ( b^{25, 32}_2 ∧ b^{25, 32}_1 ∧ -b^{25, 32}_0) c in CNF: c -b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ p_775 ∨ b^{25, 32}_2 c -b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ p_775 ∨ b^{25, 32}_1 c -b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ p_775 ∨ -b^{25, 32}_0 c in DIMACS: -14450 14451 -14452 775 14453 0 -14450 14451 -14452 775 14454 0 -14450 14451 -14452 775 -14455 0 c -2-1 --> break c ( b^{25, 31}_2 ∧ b^{25, 31}_1 ∧ -b^{25, 31}_0 ∧ -p_775) -> break c in CNF: c -b^{25, 31}_2 ∨ -b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ p_775 ∨ break c in DIMACS: -14450 -14451 14452 775 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 31}_2 ∧ -b^{25, 31}_1 ∧ -b^{25, 31}_0 ∧ true) c in CNF: c -b^{25, 31}_2 ∨ b^{25, 31}_1 ∨ b^{25, 31}_0 ∨ false c in DIMACS: -14450 14451 14452 0 c 3 does not represent an automaton state. c -(-b^{25, 31}_2 ∧ b^{25, 31}_1 ∧ b^{25, 31}_0 ∧ true) c in CNF: c b^{25, 31}_2 ∨ -b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ false c in DIMACS: 14450 -14451 -14452 0 c -3 does not represent an automaton state. c -( b^{25, 31}_2 ∧ b^{25, 31}_1 ∧ b^{25, 31}_0 ∧ true) c in CNF: c -b^{25, 31}_2 ∨ -b^{25, 31}_1 ∨ -b^{25, 31}_0 ∨ false c in DIMACS: -14450 -14451 -14452 0 c i = 32 c -2+1 --> -1 c ( b^{25, 32}_2 ∧ b^{25, 32}_1 ∧ -b^{25, 32}_0 ∧ p_800) -> ( b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ b^{25, 33}_0) c in CNF: c -b^{25, 32}_2 ∨ -b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ -p_800 ∨ b^{25, 33}_2 c -b^{25, 32}_2 ∨ -b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ -p_800 ∨ -b^{25, 33}_1 c -b^{25, 32}_2 ∨ -b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ -p_800 ∨ b^{25, 33}_0 c in DIMACS: -14453 -14454 14455 -800 14456 0 -14453 -14454 14455 -800 -14457 0 -14453 -14454 14455 -800 14458 0 c -1+1 --> 0 c ( b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ b^{25, 32}_0 ∧ p_800) -> (-b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ -b^{25, 33}_0) c in CNF: c -b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ -p_800 ∨ -b^{25, 33}_2 c -b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ -p_800 ∨ -b^{25, 33}_1 c -b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ -p_800 ∨ -b^{25, 33}_0 c in DIMACS: -14453 14454 -14455 -800 -14456 0 -14453 14454 -14455 -800 -14457 0 -14453 14454 -14455 -800 -14458 0 c 0+1 --> 1 c (-b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ -b^{25, 32}_0 ∧ p_800) -> (-b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ b^{25, 33}_0) c in CNF: c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ -p_800 ∨ -b^{25, 33}_2 c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ -p_800 ∨ -b^{25, 33}_1 c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ -p_800 ∨ b^{25, 33}_0 c in DIMACS: 14453 14454 14455 -800 -14456 0 14453 14454 14455 -800 -14457 0 14453 14454 14455 -800 14458 0 c 1+1 --> 2 c (-b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ b^{25, 32}_0 ∧ p_800) -> (-b^{25, 33}_2 ∧ b^{25, 33}_1 ∧ -b^{25, 33}_0) c in CNF: c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ -p_800 ∨ -b^{25, 33}_2 c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ -p_800 ∨ b^{25, 33}_1 c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ -p_800 ∨ -b^{25, 33}_0 c in DIMACS: 14453 14454 -14455 -800 -14456 0 14453 14454 -14455 -800 14457 0 14453 14454 -14455 -800 -14458 0 c 2+1 --> break c (-b^{25, 32}_2 ∧ b^{25, 32}_1 ∧ -b^{25, 32}_0 ∧ p_800) -> break c in CNF: c b^{25, 32}_2 ∨ -b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ -p_800 ∨ break c in DIMACS: 14453 -14454 14455 -800 1162 0 c 2-1 --> 1 c (-b^{25, 32}_2 ∧ b^{25, 32}_1 ∧ -b^{25, 32}_0 ∧ -p_800) -> (-b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ b^{25, 33}_0) c in CNF: c b^{25, 32}_2 ∨ -b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ p_800 ∨ -b^{25, 33}_2 c b^{25, 32}_2 ∨ -b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ p_800 ∨ -b^{25, 33}_1 c b^{25, 32}_2 ∨ -b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ p_800 ∨ b^{25, 33}_0 c in DIMACS: 14453 -14454 14455 800 -14456 0 14453 -14454 14455 800 -14457 0 14453 -14454 14455 800 14458 0 c 1-1 --> 0 c (-b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ b^{25, 32}_0 ∧ -p_800) -> (-b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ -b^{25, 33}_0) c in CNF: c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ p_800 ∨ -b^{25, 33}_2 c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ p_800 ∨ -b^{25, 33}_1 c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ p_800 ∨ -b^{25, 33}_0 c in DIMACS: 14453 14454 -14455 800 -14456 0 14453 14454 -14455 800 -14457 0 14453 14454 -14455 800 -14458 0 c 0-1 --> -1 c (-b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ -b^{25, 32}_0 ∧ -p_800) -> ( b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ b^{25, 33}_0) c in CNF: c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ p_800 ∨ b^{25, 33}_2 c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ p_800 ∨ -b^{25, 33}_1 c b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ p_800 ∨ b^{25, 33}_0 c in DIMACS: 14453 14454 14455 800 14456 0 14453 14454 14455 800 -14457 0 14453 14454 14455 800 14458 0 c -1-1 --> -2 c ( b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ b^{25, 32}_0 ∧ -p_800) -> ( b^{25, 33}_2 ∧ b^{25, 33}_1 ∧ -b^{25, 33}_0) c in CNF: c -b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ p_800 ∨ b^{25, 33}_2 c -b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ p_800 ∨ b^{25, 33}_1 c -b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ p_800 ∨ -b^{25, 33}_0 c in DIMACS: -14453 14454 -14455 800 14456 0 -14453 14454 -14455 800 14457 0 -14453 14454 -14455 800 -14458 0 c -2-1 --> break c ( b^{25, 32}_2 ∧ b^{25, 32}_1 ∧ -b^{25, 32}_0 ∧ -p_800) -> break c in CNF: c -b^{25, 32}_2 ∨ -b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ p_800 ∨ break c in DIMACS: -14453 -14454 14455 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 32}_2 ∧ -b^{25, 32}_1 ∧ -b^{25, 32}_0 ∧ true) c in CNF: c -b^{25, 32}_2 ∨ b^{25, 32}_1 ∨ b^{25, 32}_0 ∨ false c in DIMACS: -14453 14454 14455 0 c 3 does not represent an automaton state. c -(-b^{25, 32}_2 ∧ b^{25, 32}_1 ∧ b^{25, 32}_0 ∧ true) c in CNF: c b^{25, 32}_2 ∨ -b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ false c in DIMACS: 14453 -14454 -14455 0 c -3 does not represent an automaton state. c -( b^{25, 32}_2 ∧ b^{25, 32}_1 ∧ b^{25, 32}_0 ∧ true) c in CNF: c -b^{25, 32}_2 ∨ -b^{25, 32}_1 ∨ -b^{25, 32}_0 ∨ false c in DIMACS: -14453 -14454 -14455 0 c i = 33 c -2+1 --> -1 c ( b^{25, 33}_2 ∧ b^{25, 33}_1 ∧ -b^{25, 33}_0 ∧ p_825) -> ( b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ b^{25, 34}_0) c in CNF: c -b^{25, 33}_2 ∨ -b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ -p_825 ∨ b^{25, 34}_2 c -b^{25, 33}_2 ∨ -b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ -p_825 ∨ -b^{25, 34}_1 c -b^{25, 33}_2 ∨ -b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ -p_825 ∨ b^{25, 34}_0 c in DIMACS: -14456 -14457 14458 -825 14459 0 -14456 -14457 14458 -825 -14460 0 -14456 -14457 14458 -825 14461 0 c -1+1 --> 0 c ( b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ b^{25, 33}_0 ∧ p_825) -> (-b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ -b^{25, 34}_0) c in CNF: c -b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ -p_825 ∨ -b^{25, 34}_2 c -b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ -p_825 ∨ -b^{25, 34}_1 c -b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ -p_825 ∨ -b^{25, 34}_0 c in DIMACS: -14456 14457 -14458 -825 -14459 0 -14456 14457 -14458 -825 -14460 0 -14456 14457 -14458 -825 -14461 0 c 0+1 --> 1 c (-b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ -b^{25, 33}_0 ∧ p_825) -> (-b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ b^{25, 34}_0) c in CNF: c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ -p_825 ∨ -b^{25, 34}_2 c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ -p_825 ∨ -b^{25, 34}_1 c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ -p_825 ∨ b^{25, 34}_0 c in DIMACS: 14456 14457 14458 -825 -14459 0 14456 14457 14458 -825 -14460 0 14456 14457 14458 -825 14461 0 c 1+1 --> 2 c (-b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ b^{25, 33}_0 ∧ p_825) -> (-b^{25, 34}_2 ∧ b^{25, 34}_1 ∧ -b^{25, 34}_0) c in CNF: c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ -p_825 ∨ -b^{25, 34}_2 c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ -p_825 ∨ b^{25, 34}_1 c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ -p_825 ∨ -b^{25, 34}_0 c in DIMACS: 14456 14457 -14458 -825 -14459 0 14456 14457 -14458 -825 14460 0 14456 14457 -14458 -825 -14461 0 c 2+1 --> break c (-b^{25, 33}_2 ∧ b^{25, 33}_1 ∧ -b^{25, 33}_0 ∧ p_825) -> break c in CNF: c b^{25, 33}_2 ∨ -b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ -p_825 ∨ break c in DIMACS: 14456 -14457 14458 -825 1162 0 c 2-1 --> 1 c (-b^{25, 33}_2 ∧ b^{25, 33}_1 ∧ -b^{25, 33}_0 ∧ -p_825) -> (-b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ b^{25, 34}_0) c in CNF: c b^{25, 33}_2 ∨ -b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ p_825 ∨ -b^{25, 34}_2 c b^{25, 33}_2 ∨ -b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ p_825 ∨ -b^{25, 34}_1 c b^{25, 33}_2 ∨ -b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ p_825 ∨ b^{25, 34}_0 c in DIMACS: 14456 -14457 14458 825 -14459 0 14456 -14457 14458 825 -14460 0 14456 -14457 14458 825 14461 0 c 1-1 --> 0 c (-b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ b^{25, 33}_0 ∧ -p_825) -> (-b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ -b^{25, 34}_0) c in CNF: c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ p_825 ∨ -b^{25, 34}_2 c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ p_825 ∨ -b^{25, 34}_1 c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ p_825 ∨ -b^{25, 34}_0 c in DIMACS: 14456 14457 -14458 825 -14459 0 14456 14457 -14458 825 -14460 0 14456 14457 -14458 825 -14461 0 c 0-1 --> -1 c (-b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ -b^{25, 33}_0 ∧ -p_825) -> ( b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ b^{25, 34}_0) c in CNF: c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ p_825 ∨ b^{25, 34}_2 c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ p_825 ∨ -b^{25, 34}_1 c b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ p_825 ∨ b^{25, 34}_0 c in DIMACS: 14456 14457 14458 825 14459 0 14456 14457 14458 825 -14460 0 14456 14457 14458 825 14461 0 c -1-1 --> -2 c ( b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ b^{25, 33}_0 ∧ -p_825) -> ( b^{25, 34}_2 ∧ b^{25, 34}_1 ∧ -b^{25, 34}_0) c in CNF: c -b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ p_825 ∨ b^{25, 34}_2 c -b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ p_825 ∨ b^{25, 34}_1 c -b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ p_825 ∨ -b^{25, 34}_0 c in DIMACS: -14456 14457 -14458 825 14459 0 -14456 14457 -14458 825 14460 0 -14456 14457 -14458 825 -14461 0 c -2-1 --> break c ( b^{25, 33}_2 ∧ b^{25, 33}_1 ∧ -b^{25, 33}_0 ∧ -p_825) -> break c in CNF: c -b^{25, 33}_2 ∨ -b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ p_825 ∨ break c in DIMACS: -14456 -14457 14458 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 33}_2 ∧ -b^{25, 33}_1 ∧ -b^{25, 33}_0 ∧ true) c in CNF: c -b^{25, 33}_2 ∨ b^{25, 33}_1 ∨ b^{25, 33}_0 ∨ false c in DIMACS: -14456 14457 14458 0 c 3 does not represent an automaton state. c -(-b^{25, 33}_2 ∧ b^{25, 33}_1 ∧ b^{25, 33}_0 ∧ true) c in CNF: c b^{25, 33}_2 ∨ -b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ false c in DIMACS: 14456 -14457 -14458 0 c -3 does not represent an automaton state. c -( b^{25, 33}_2 ∧ b^{25, 33}_1 ∧ b^{25, 33}_0 ∧ true) c in CNF: c -b^{25, 33}_2 ∨ -b^{25, 33}_1 ∨ -b^{25, 33}_0 ∨ false c in DIMACS: -14456 -14457 -14458 0 c i = 34 c -2+1 --> -1 c ( b^{25, 34}_2 ∧ b^{25, 34}_1 ∧ -b^{25, 34}_0 ∧ p_850) -> ( b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ b^{25, 35}_0) c in CNF: c -b^{25, 34}_2 ∨ -b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ -p_850 ∨ b^{25, 35}_2 c -b^{25, 34}_2 ∨ -b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ -p_850 ∨ -b^{25, 35}_1 c -b^{25, 34}_2 ∨ -b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ -p_850 ∨ b^{25, 35}_0 c in DIMACS: -14459 -14460 14461 -850 14462 0 -14459 -14460 14461 -850 -14463 0 -14459 -14460 14461 -850 14464 0 c -1+1 --> 0 c ( b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ b^{25, 34}_0 ∧ p_850) -> (-b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ -b^{25, 35}_0) c in CNF: c -b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ -p_850 ∨ -b^{25, 35}_2 c -b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ -p_850 ∨ -b^{25, 35}_1 c -b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ -p_850 ∨ -b^{25, 35}_0 c in DIMACS: -14459 14460 -14461 -850 -14462 0 -14459 14460 -14461 -850 -14463 0 -14459 14460 -14461 -850 -14464 0 c 0+1 --> 1 c (-b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ -b^{25, 34}_0 ∧ p_850) -> (-b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ b^{25, 35}_0) c in CNF: c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ -p_850 ∨ -b^{25, 35}_2 c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ -p_850 ∨ -b^{25, 35}_1 c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ -p_850 ∨ b^{25, 35}_0 c in DIMACS: 14459 14460 14461 -850 -14462 0 14459 14460 14461 -850 -14463 0 14459 14460 14461 -850 14464 0 c 1+1 --> 2 c (-b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ b^{25, 34}_0 ∧ p_850) -> (-b^{25, 35}_2 ∧ b^{25, 35}_1 ∧ -b^{25, 35}_0) c in CNF: c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ -p_850 ∨ -b^{25, 35}_2 c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ -p_850 ∨ b^{25, 35}_1 c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ -p_850 ∨ -b^{25, 35}_0 c in DIMACS: 14459 14460 -14461 -850 -14462 0 14459 14460 -14461 -850 14463 0 14459 14460 -14461 -850 -14464 0 c 2+1 --> break c (-b^{25, 34}_2 ∧ b^{25, 34}_1 ∧ -b^{25, 34}_0 ∧ p_850) -> break c in CNF: c b^{25, 34}_2 ∨ -b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ -p_850 ∨ break c in DIMACS: 14459 -14460 14461 -850 1162 0 c 2-1 --> 1 c (-b^{25, 34}_2 ∧ b^{25, 34}_1 ∧ -b^{25, 34}_0 ∧ -p_850) -> (-b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ b^{25, 35}_0) c in CNF: c b^{25, 34}_2 ∨ -b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ p_850 ∨ -b^{25, 35}_2 c b^{25, 34}_2 ∨ -b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ p_850 ∨ -b^{25, 35}_1 c b^{25, 34}_2 ∨ -b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ p_850 ∨ b^{25, 35}_0 c in DIMACS: 14459 -14460 14461 850 -14462 0 14459 -14460 14461 850 -14463 0 14459 -14460 14461 850 14464 0 c 1-1 --> 0 c (-b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ b^{25, 34}_0 ∧ -p_850) -> (-b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ -b^{25, 35}_0) c in CNF: c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ p_850 ∨ -b^{25, 35}_2 c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ p_850 ∨ -b^{25, 35}_1 c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ p_850 ∨ -b^{25, 35}_0 c in DIMACS: 14459 14460 -14461 850 -14462 0 14459 14460 -14461 850 -14463 0 14459 14460 -14461 850 -14464 0 c 0-1 --> -1 c (-b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ -b^{25, 34}_0 ∧ -p_850) -> ( b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ b^{25, 35}_0) c in CNF: c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ p_850 ∨ b^{25, 35}_2 c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ p_850 ∨ -b^{25, 35}_1 c b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ p_850 ∨ b^{25, 35}_0 c in DIMACS: 14459 14460 14461 850 14462 0 14459 14460 14461 850 -14463 0 14459 14460 14461 850 14464 0 c -1-1 --> -2 c ( b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ b^{25, 34}_0 ∧ -p_850) -> ( b^{25, 35}_2 ∧ b^{25, 35}_1 ∧ -b^{25, 35}_0) c in CNF: c -b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ p_850 ∨ b^{25, 35}_2 c -b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ p_850 ∨ b^{25, 35}_1 c -b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ p_850 ∨ -b^{25, 35}_0 c in DIMACS: -14459 14460 -14461 850 14462 0 -14459 14460 -14461 850 14463 0 -14459 14460 -14461 850 -14464 0 c -2-1 --> break c ( b^{25, 34}_2 ∧ b^{25, 34}_1 ∧ -b^{25, 34}_0 ∧ -p_850) -> break c in CNF: c -b^{25, 34}_2 ∨ -b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ p_850 ∨ break c in DIMACS: -14459 -14460 14461 850 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 34}_2 ∧ -b^{25, 34}_1 ∧ -b^{25, 34}_0 ∧ true) c in CNF: c -b^{25, 34}_2 ∨ b^{25, 34}_1 ∨ b^{25, 34}_0 ∨ false c in DIMACS: -14459 14460 14461 0 c 3 does not represent an automaton state. c -(-b^{25, 34}_2 ∧ b^{25, 34}_1 ∧ b^{25, 34}_0 ∧ true) c in CNF: c b^{25, 34}_2 ∨ -b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ false c in DIMACS: 14459 -14460 -14461 0 c -3 does not represent an automaton state. c -( b^{25, 34}_2 ∧ b^{25, 34}_1 ∧ b^{25, 34}_0 ∧ true) c in CNF: c -b^{25, 34}_2 ∨ -b^{25, 34}_1 ∨ -b^{25, 34}_0 ∨ false c in DIMACS: -14459 -14460 -14461 0 c i = 35 c -2+1 --> -1 c ( b^{25, 35}_2 ∧ b^{25, 35}_1 ∧ -b^{25, 35}_0 ∧ p_875) -> ( b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ b^{25, 36}_0) c in CNF: c -b^{25, 35}_2 ∨ -b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ -p_875 ∨ b^{25, 36}_2 c -b^{25, 35}_2 ∨ -b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ -p_875 ∨ -b^{25, 36}_1 c -b^{25, 35}_2 ∨ -b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ -p_875 ∨ b^{25, 36}_0 c in DIMACS: -14462 -14463 14464 -875 14465 0 -14462 -14463 14464 -875 -14466 0 -14462 -14463 14464 -875 14467 0 c -1+1 --> 0 c ( b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ b^{25, 35}_0 ∧ p_875) -> (-b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ -b^{25, 36}_0) c in CNF: c -b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ -p_875 ∨ -b^{25, 36}_2 c -b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ -p_875 ∨ -b^{25, 36}_1 c -b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ -p_875 ∨ -b^{25, 36}_0 c in DIMACS: -14462 14463 -14464 -875 -14465 0 -14462 14463 -14464 -875 -14466 0 -14462 14463 -14464 -875 -14467 0 c 0+1 --> 1 c (-b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ -b^{25, 35}_0 ∧ p_875) -> (-b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ b^{25, 36}_0) c in CNF: c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ -p_875 ∨ -b^{25, 36}_2 c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ -p_875 ∨ -b^{25, 36}_1 c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ -p_875 ∨ b^{25, 36}_0 c in DIMACS: 14462 14463 14464 -875 -14465 0 14462 14463 14464 -875 -14466 0 14462 14463 14464 -875 14467 0 c 1+1 --> 2 c (-b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ b^{25, 35}_0 ∧ p_875) -> (-b^{25, 36}_2 ∧ b^{25, 36}_1 ∧ -b^{25, 36}_0) c in CNF: c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ -p_875 ∨ -b^{25, 36}_2 c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ -p_875 ∨ b^{25, 36}_1 c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ -p_875 ∨ -b^{25, 36}_0 c in DIMACS: 14462 14463 -14464 -875 -14465 0 14462 14463 -14464 -875 14466 0 14462 14463 -14464 -875 -14467 0 c 2+1 --> break c (-b^{25, 35}_2 ∧ b^{25, 35}_1 ∧ -b^{25, 35}_0 ∧ p_875) -> break c in CNF: c b^{25, 35}_2 ∨ -b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ -p_875 ∨ break c in DIMACS: 14462 -14463 14464 -875 1162 0 c 2-1 --> 1 c (-b^{25, 35}_2 ∧ b^{25, 35}_1 ∧ -b^{25, 35}_0 ∧ -p_875) -> (-b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ b^{25, 36}_0) c in CNF: c b^{25, 35}_2 ∨ -b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ p_875 ∨ -b^{25, 36}_2 c b^{25, 35}_2 ∨ -b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ p_875 ∨ -b^{25, 36}_1 c b^{25, 35}_2 ∨ -b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ p_875 ∨ b^{25, 36}_0 c in DIMACS: 14462 -14463 14464 875 -14465 0 14462 -14463 14464 875 -14466 0 14462 -14463 14464 875 14467 0 c 1-1 --> 0 c (-b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ b^{25, 35}_0 ∧ -p_875) -> (-b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ -b^{25, 36}_0) c in CNF: c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ p_875 ∨ -b^{25, 36}_2 c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ p_875 ∨ -b^{25, 36}_1 c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ p_875 ∨ -b^{25, 36}_0 c in DIMACS: 14462 14463 -14464 875 -14465 0 14462 14463 -14464 875 -14466 0 14462 14463 -14464 875 -14467 0 c 0-1 --> -1 c (-b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ -b^{25, 35}_0 ∧ -p_875) -> ( b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ b^{25, 36}_0) c in CNF: c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ p_875 ∨ b^{25, 36}_2 c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ p_875 ∨ -b^{25, 36}_1 c b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ p_875 ∨ b^{25, 36}_0 c in DIMACS: 14462 14463 14464 875 14465 0 14462 14463 14464 875 -14466 0 14462 14463 14464 875 14467 0 c -1-1 --> -2 c ( b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ b^{25, 35}_0 ∧ -p_875) -> ( b^{25, 36}_2 ∧ b^{25, 36}_1 ∧ -b^{25, 36}_0) c in CNF: c -b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ p_875 ∨ b^{25, 36}_2 c -b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ p_875 ∨ b^{25, 36}_1 c -b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ p_875 ∨ -b^{25, 36}_0 c in DIMACS: -14462 14463 -14464 875 14465 0 -14462 14463 -14464 875 14466 0 -14462 14463 -14464 875 -14467 0 c -2-1 --> break c ( b^{25, 35}_2 ∧ b^{25, 35}_1 ∧ -b^{25, 35}_0 ∧ -p_875) -> break c in CNF: c -b^{25, 35}_2 ∨ -b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ p_875 ∨ break c in DIMACS: -14462 -14463 14464 875 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 35}_2 ∧ -b^{25, 35}_1 ∧ -b^{25, 35}_0 ∧ true) c in CNF: c -b^{25, 35}_2 ∨ b^{25, 35}_1 ∨ b^{25, 35}_0 ∨ false c in DIMACS: -14462 14463 14464 0 c 3 does not represent an automaton state. c -(-b^{25, 35}_2 ∧ b^{25, 35}_1 ∧ b^{25, 35}_0 ∧ true) c in CNF: c b^{25, 35}_2 ∨ -b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ false c in DIMACS: 14462 -14463 -14464 0 c -3 does not represent an automaton state. c -( b^{25, 35}_2 ∧ b^{25, 35}_1 ∧ b^{25, 35}_0 ∧ true) c in CNF: c -b^{25, 35}_2 ∨ -b^{25, 35}_1 ∨ -b^{25, 35}_0 ∨ false c in DIMACS: -14462 -14463 -14464 0 c i = 36 c -2+1 --> -1 c ( b^{25, 36}_2 ∧ b^{25, 36}_1 ∧ -b^{25, 36}_0 ∧ p_900) -> ( b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ b^{25, 37}_0) c in CNF: c -b^{25, 36}_2 ∨ -b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ -p_900 ∨ b^{25, 37}_2 c -b^{25, 36}_2 ∨ -b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ -p_900 ∨ -b^{25, 37}_1 c -b^{25, 36}_2 ∨ -b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ -p_900 ∨ b^{25, 37}_0 c in DIMACS: -14465 -14466 14467 -900 14468 0 -14465 -14466 14467 -900 -14469 0 -14465 -14466 14467 -900 14470 0 c -1+1 --> 0 c ( b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ b^{25, 36}_0 ∧ p_900) -> (-b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ -b^{25, 37}_0) c in CNF: c -b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ -p_900 ∨ -b^{25, 37}_2 c -b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ -p_900 ∨ -b^{25, 37}_1 c -b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ -p_900 ∨ -b^{25, 37}_0 c in DIMACS: -14465 14466 -14467 -900 -14468 0 -14465 14466 -14467 -900 -14469 0 -14465 14466 -14467 -900 -14470 0 c 0+1 --> 1 c (-b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ -b^{25, 36}_0 ∧ p_900) -> (-b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ b^{25, 37}_0) c in CNF: c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ -p_900 ∨ -b^{25, 37}_2 c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ -p_900 ∨ -b^{25, 37}_1 c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ -p_900 ∨ b^{25, 37}_0 c in DIMACS: 14465 14466 14467 -900 -14468 0 14465 14466 14467 -900 -14469 0 14465 14466 14467 -900 14470 0 c 1+1 --> 2 c (-b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ b^{25, 36}_0 ∧ p_900) -> (-b^{25, 37}_2 ∧ b^{25, 37}_1 ∧ -b^{25, 37}_0) c in CNF: c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ -p_900 ∨ -b^{25, 37}_2 c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ -p_900 ∨ b^{25, 37}_1 c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ -p_900 ∨ -b^{25, 37}_0 c in DIMACS: 14465 14466 -14467 -900 -14468 0 14465 14466 -14467 -900 14469 0 14465 14466 -14467 -900 -14470 0 c 2+1 --> break c (-b^{25, 36}_2 ∧ b^{25, 36}_1 ∧ -b^{25, 36}_0 ∧ p_900) -> break c in CNF: c b^{25, 36}_2 ∨ -b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ -p_900 ∨ break c in DIMACS: 14465 -14466 14467 -900 1162 0 c 2-1 --> 1 c (-b^{25, 36}_2 ∧ b^{25, 36}_1 ∧ -b^{25, 36}_0 ∧ -p_900) -> (-b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ b^{25, 37}_0) c in CNF: c b^{25, 36}_2 ∨ -b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ p_900 ∨ -b^{25, 37}_2 c b^{25, 36}_2 ∨ -b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ p_900 ∨ -b^{25, 37}_1 c b^{25, 36}_2 ∨ -b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ p_900 ∨ b^{25, 37}_0 c in DIMACS: 14465 -14466 14467 900 -14468 0 14465 -14466 14467 900 -14469 0 14465 -14466 14467 900 14470 0 c 1-1 --> 0 c (-b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ b^{25, 36}_0 ∧ -p_900) -> (-b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ -b^{25, 37}_0) c in CNF: c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ p_900 ∨ -b^{25, 37}_2 c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ p_900 ∨ -b^{25, 37}_1 c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ p_900 ∨ -b^{25, 37}_0 c in DIMACS: 14465 14466 -14467 900 -14468 0 14465 14466 -14467 900 -14469 0 14465 14466 -14467 900 -14470 0 c 0-1 --> -1 c (-b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ -b^{25, 36}_0 ∧ -p_900) -> ( b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ b^{25, 37}_0) c in CNF: c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ p_900 ∨ b^{25, 37}_2 c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ p_900 ∨ -b^{25, 37}_1 c b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ p_900 ∨ b^{25, 37}_0 c in DIMACS: 14465 14466 14467 900 14468 0 14465 14466 14467 900 -14469 0 14465 14466 14467 900 14470 0 c -1-1 --> -2 c ( b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ b^{25, 36}_0 ∧ -p_900) -> ( b^{25, 37}_2 ∧ b^{25, 37}_1 ∧ -b^{25, 37}_0) c in CNF: c -b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ p_900 ∨ b^{25, 37}_2 c -b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ p_900 ∨ b^{25, 37}_1 c -b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ p_900 ∨ -b^{25, 37}_0 c in DIMACS: -14465 14466 -14467 900 14468 0 -14465 14466 -14467 900 14469 0 -14465 14466 -14467 900 -14470 0 c -2-1 --> break c ( b^{25, 36}_2 ∧ b^{25, 36}_1 ∧ -b^{25, 36}_0 ∧ -p_900) -> break c in CNF: c -b^{25, 36}_2 ∨ -b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ p_900 ∨ break c in DIMACS: -14465 -14466 14467 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 36}_2 ∧ -b^{25, 36}_1 ∧ -b^{25, 36}_0 ∧ true) c in CNF: c -b^{25, 36}_2 ∨ b^{25, 36}_1 ∨ b^{25, 36}_0 ∨ false c in DIMACS: -14465 14466 14467 0 c 3 does not represent an automaton state. c -(-b^{25, 36}_2 ∧ b^{25, 36}_1 ∧ b^{25, 36}_0 ∧ true) c in CNF: c b^{25, 36}_2 ∨ -b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ false c in DIMACS: 14465 -14466 -14467 0 c -3 does not represent an automaton state. c -( b^{25, 36}_2 ∧ b^{25, 36}_1 ∧ b^{25, 36}_0 ∧ true) c in CNF: c -b^{25, 36}_2 ∨ -b^{25, 36}_1 ∨ -b^{25, 36}_0 ∨ false c in DIMACS: -14465 -14466 -14467 0 c i = 37 c -2+1 --> -1 c ( b^{25, 37}_2 ∧ b^{25, 37}_1 ∧ -b^{25, 37}_0 ∧ p_925) -> ( b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ b^{25, 38}_0) c in CNF: c -b^{25, 37}_2 ∨ -b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ -p_925 ∨ b^{25, 38}_2 c -b^{25, 37}_2 ∨ -b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ -p_925 ∨ -b^{25, 38}_1 c -b^{25, 37}_2 ∨ -b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ -p_925 ∨ b^{25, 38}_0 c in DIMACS: -14468 -14469 14470 -925 14471 0 -14468 -14469 14470 -925 -14472 0 -14468 -14469 14470 -925 14473 0 c -1+1 --> 0 c ( b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ b^{25, 37}_0 ∧ p_925) -> (-b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ -b^{25, 38}_0) c in CNF: c -b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ -p_925 ∨ -b^{25, 38}_2 c -b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ -p_925 ∨ -b^{25, 38}_1 c -b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ -p_925 ∨ -b^{25, 38}_0 c in DIMACS: -14468 14469 -14470 -925 -14471 0 -14468 14469 -14470 -925 -14472 0 -14468 14469 -14470 -925 -14473 0 c 0+1 --> 1 c (-b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ -b^{25, 37}_0 ∧ p_925) -> (-b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ b^{25, 38}_0) c in CNF: c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ -p_925 ∨ -b^{25, 38}_2 c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ -p_925 ∨ -b^{25, 38}_1 c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ -p_925 ∨ b^{25, 38}_0 c in DIMACS: 14468 14469 14470 -925 -14471 0 14468 14469 14470 -925 -14472 0 14468 14469 14470 -925 14473 0 c 1+1 --> 2 c (-b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ b^{25, 37}_0 ∧ p_925) -> (-b^{25, 38}_2 ∧ b^{25, 38}_1 ∧ -b^{25, 38}_0) c in CNF: c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ -p_925 ∨ -b^{25, 38}_2 c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ -p_925 ∨ b^{25, 38}_1 c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ -p_925 ∨ -b^{25, 38}_0 c in DIMACS: 14468 14469 -14470 -925 -14471 0 14468 14469 -14470 -925 14472 0 14468 14469 -14470 -925 -14473 0 c 2+1 --> break c (-b^{25, 37}_2 ∧ b^{25, 37}_1 ∧ -b^{25, 37}_0 ∧ p_925) -> break c in CNF: c b^{25, 37}_2 ∨ -b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ -p_925 ∨ break c in DIMACS: 14468 -14469 14470 -925 1162 0 c 2-1 --> 1 c (-b^{25, 37}_2 ∧ b^{25, 37}_1 ∧ -b^{25, 37}_0 ∧ -p_925) -> (-b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ b^{25, 38}_0) c in CNF: c b^{25, 37}_2 ∨ -b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ p_925 ∨ -b^{25, 38}_2 c b^{25, 37}_2 ∨ -b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ p_925 ∨ -b^{25, 38}_1 c b^{25, 37}_2 ∨ -b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ p_925 ∨ b^{25, 38}_0 c in DIMACS: 14468 -14469 14470 925 -14471 0 14468 -14469 14470 925 -14472 0 14468 -14469 14470 925 14473 0 c 1-1 --> 0 c (-b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ b^{25, 37}_0 ∧ -p_925) -> (-b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ -b^{25, 38}_0) c in CNF: c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ p_925 ∨ -b^{25, 38}_2 c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ p_925 ∨ -b^{25, 38}_1 c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ p_925 ∨ -b^{25, 38}_0 c in DIMACS: 14468 14469 -14470 925 -14471 0 14468 14469 -14470 925 -14472 0 14468 14469 -14470 925 -14473 0 c 0-1 --> -1 c (-b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ -b^{25, 37}_0 ∧ -p_925) -> ( b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ b^{25, 38}_0) c in CNF: c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ p_925 ∨ b^{25, 38}_2 c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ p_925 ∨ -b^{25, 38}_1 c b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ p_925 ∨ b^{25, 38}_0 c in DIMACS: 14468 14469 14470 925 14471 0 14468 14469 14470 925 -14472 0 14468 14469 14470 925 14473 0 c -1-1 --> -2 c ( b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ b^{25, 37}_0 ∧ -p_925) -> ( b^{25, 38}_2 ∧ b^{25, 38}_1 ∧ -b^{25, 38}_0) c in CNF: c -b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ p_925 ∨ b^{25, 38}_2 c -b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ p_925 ∨ b^{25, 38}_1 c -b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ p_925 ∨ -b^{25, 38}_0 c in DIMACS: -14468 14469 -14470 925 14471 0 -14468 14469 -14470 925 14472 0 -14468 14469 -14470 925 -14473 0 c -2-1 --> break c ( b^{25, 37}_2 ∧ b^{25, 37}_1 ∧ -b^{25, 37}_0 ∧ -p_925) -> break c in CNF: c -b^{25, 37}_2 ∨ -b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ p_925 ∨ break c in DIMACS: -14468 -14469 14470 925 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 37}_2 ∧ -b^{25, 37}_1 ∧ -b^{25, 37}_0 ∧ true) c in CNF: c -b^{25, 37}_2 ∨ b^{25, 37}_1 ∨ b^{25, 37}_0 ∨ false c in DIMACS: -14468 14469 14470 0 c 3 does not represent an automaton state. c -(-b^{25, 37}_2 ∧ b^{25, 37}_1 ∧ b^{25, 37}_0 ∧ true) c in CNF: c b^{25, 37}_2 ∨ -b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ false c in DIMACS: 14468 -14469 -14470 0 c -3 does not represent an automaton state. c -( b^{25, 37}_2 ∧ b^{25, 37}_1 ∧ b^{25, 37}_0 ∧ true) c in CNF: c -b^{25, 37}_2 ∨ -b^{25, 37}_1 ∨ -b^{25, 37}_0 ∨ false c in DIMACS: -14468 -14469 -14470 0 c i = 38 c -2+1 --> -1 c ( b^{25, 38}_2 ∧ b^{25, 38}_1 ∧ -b^{25, 38}_0 ∧ p_950) -> ( b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ b^{25, 39}_0) c in CNF: c -b^{25, 38}_2 ∨ -b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ -p_950 ∨ b^{25, 39}_2 c -b^{25, 38}_2 ∨ -b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ -p_950 ∨ -b^{25, 39}_1 c -b^{25, 38}_2 ∨ -b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ -p_950 ∨ b^{25, 39}_0 c in DIMACS: -14471 -14472 14473 -950 14474 0 -14471 -14472 14473 -950 -14475 0 -14471 -14472 14473 -950 14476 0 c -1+1 --> 0 c ( b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ b^{25, 38}_0 ∧ p_950) -> (-b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ -b^{25, 39}_0) c in CNF: c -b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ -p_950 ∨ -b^{25, 39}_2 c -b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ -p_950 ∨ -b^{25, 39}_1 c -b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ -p_950 ∨ -b^{25, 39}_0 c in DIMACS: -14471 14472 -14473 -950 -14474 0 -14471 14472 -14473 -950 -14475 0 -14471 14472 -14473 -950 -14476 0 c 0+1 --> 1 c (-b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ -b^{25, 38}_0 ∧ p_950) -> (-b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ b^{25, 39}_0) c in CNF: c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ -p_950 ∨ -b^{25, 39}_2 c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ -p_950 ∨ -b^{25, 39}_1 c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ -p_950 ∨ b^{25, 39}_0 c in DIMACS: 14471 14472 14473 -950 -14474 0 14471 14472 14473 -950 -14475 0 14471 14472 14473 -950 14476 0 c 1+1 --> 2 c (-b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ b^{25, 38}_0 ∧ p_950) -> (-b^{25, 39}_2 ∧ b^{25, 39}_1 ∧ -b^{25, 39}_0) c in CNF: c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ -p_950 ∨ -b^{25, 39}_2 c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ -p_950 ∨ b^{25, 39}_1 c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ -p_950 ∨ -b^{25, 39}_0 c in DIMACS: 14471 14472 -14473 -950 -14474 0 14471 14472 -14473 -950 14475 0 14471 14472 -14473 -950 -14476 0 c 2+1 --> break c (-b^{25, 38}_2 ∧ b^{25, 38}_1 ∧ -b^{25, 38}_0 ∧ p_950) -> break c in CNF: c b^{25, 38}_2 ∨ -b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ -p_950 ∨ break c in DIMACS: 14471 -14472 14473 -950 1162 0 c 2-1 --> 1 c (-b^{25, 38}_2 ∧ b^{25, 38}_1 ∧ -b^{25, 38}_0 ∧ -p_950) -> (-b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ b^{25, 39}_0) c in CNF: c b^{25, 38}_2 ∨ -b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ p_950 ∨ -b^{25, 39}_2 c b^{25, 38}_2 ∨ -b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ p_950 ∨ -b^{25, 39}_1 c b^{25, 38}_2 ∨ -b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ p_950 ∨ b^{25, 39}_0 c in DIMACS: 14471 -14472 14473 950 -14474 0 14471 -14472 14473 950 -14475 0 14471 -14472 14473 950 14476 0 c 1-1 --> 0 c (-b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ b^{25, 38}_0 ∧ -p_950) -> (-b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ -b^{25, 39}_0) c in CNF: c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ p_950 ∨ -b^{25, 39}_2 c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ p_950 ∨ -b^{25, 39}_1 c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ p_950 ∨ -b^{25, 39}_0 c in DIMACS: 14471 14472 -14473 950 -14474 0 14471 14472 -14473 950 -14475 0 14471 14472 -14473 950 -14476 0 c 0-1 --> -1 c (-b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ -b^{25, 38}_0 ∧ -p_950) -> ( b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ b^{25, 39}_0) c in CNF: c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ p_950 ∨ b^{25, 39}_2 c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ p_950 ∨ -b^{25, 39}_1 c b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ p_950 ∨ b^{25, 39}_0 c in DIMACS: 14471 14472 14473 950 14474 0 14471 14472 14473 950 -14475 0 14471 14472 14473 950 14476 0 c -1-1 --> -2 c ( b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ b^{25, 38}_0 ∧ -p_950) -> ( b^{25, 39}_2 ∧ b^{25, 39}_1 ∧ -b^{25, 39}_0) c in CNF: c -b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ p_950 ∨ b^{25, 39}_2 c -b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ p_950 ∨ b^{25, 39}_1 c -b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ p_950 ∨ -b^{25, 39}_0 c in DIMACS: -14471 14472 -14473 950 14474 0 -14471 14472 -14473 950 14475 0 -14471 14472 -14473 950 -14476 0 c -2-1 --> break c ( b^{25, 38}_2 ∧ b^{25, 38}_1 ∧ -b^{25, 38}_0 ∧ -p_950) -> break c in CNF: c -b^{25, 38}_2 ∨ -b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ p_950 ∨ break c in DIMACS: -14471 -14472 14473 950 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 38}_2 ∧ -b^{25, 38}_1 ∧ -b^{25, 38}_0 ∧ true) c in CNF: c -b^{25, 38}_2 ∨ b^{25, 38}_1 ∨ b^{25, 38}_0 ∨ false c in DIMACS: -14471 14472 14473 0 c 3 does not represent an automaton state. c -(-b^{25, 38}_2 ∧ b^{25, 38}_1 ∧ b^{25, 38}_0 ∧ true) c in CNF: c b^{25, 38}_2 ∨ -b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ false c in DIMACS: 14471 -14472 -14473 0 c -3 does not represent an automaton state. c -( b^{25, 38}_2 ∧ b^{25, 38}_1 ∧ b^{25, 38}_0 ∧ true) c in CNF: c -b^{25, 38}_2 ∨ -b^{25, 38}_1 ∨ -b^{25, 38}_0 ∨ false c in DIMACS: -14471 -14472 -14473 0 c i = 39 c -2+1 --> -1 c ( b^{25, 39}_2 ∧ b^{25, 39}_1 ∧ -b^{25, 39}_0 ∧ p_975) -> ( b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ b^{25, 40}_0) c in CNF: c -b^{25, 39}_2 ∨ -b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ -p_975 ∨ b^{25, 40}_2 c -b^{25, 39}_2 ∨ -b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ -p_975 ∨ -b^{25, 40}_1 c -b^{25, 39}_2 ∨ -b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ -p_975 ∨ b^{25, 40}_0 c in DIMACS: -14474 -14475 14476 -975 14477 0 -14474 -14475 14476 -975 -14478 0 -14474 -14475 14476 -975 14479 0 c -1+1 --> 0 c ( b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ b^{25, 39}_0 ∧ p_975) -> (-b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ -b^{25, 40}_0) c in CNF: c -b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ -p_975 ∨ -b^{25, 40}_2 c -b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ -p_975 ∨ -b^{25, 40}_1 c -b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ -p_975 ∨ -b^{25, 40}_0 c in DIMACS: -14474 14475 -14476 -975 -14477 0 -14474 14475 -14476 -975 -14478 0 -14474 14475 -14476 -975 -14479 0 c 0+1 --> 1 c (-b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ -b^{25, 39}_0 ∧ p_975) -> (-b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ b^{25, 40}_0) c in CNF: c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ -p_975 ∨ -b^{25, 40}_2 c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ -p_975 ∨ -b^{25, 40}_1 c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ -p_975 ∨ b^{25, 40}_0 c in DIMACS: 14474 14475 14476 -975 -14477 0 14474 14475 14476 -975 -14478 0 14474 14475 14476 -975 14479 0 c 1+1 --> 2 c (-b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ b^{25, 39}_0 ∧ p_975) -> (-b^{25, 40}_2 ∧ b^{25, 40}_1 ∧ -b^{25, 40}_0) c in CNF: c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ -p_975 ∨ -b^{25, 40}_2 c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ -p_975 ∨ b^{25, 40}_1 c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ -p_975 ∨ -b^{25, 40}_0 c in DIMACS: 14474 14475 -14476 -975 -14477 0 14474 14475 -14476 -975 14478 0 14474 14475 -14476 -975 -14479 0 c 2+1 --> break c (-b^{25, 39}_2 ∧ b^{25, 39}_1 ∧ -b^{25, 39}_0 ∧ p_975) -> break c in CNF: c b^{25, 39}_2 ∨ -b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ -p_975 ∨ break c in DIMACS: 14474 -14475 14476 -975 1162 0 c 2-1 --> 1 c (-b^{25, 39}_2 ∧ b^{25, 39}_1 ∧ -b^{25, 39}_0 ∧ -p_975) -> (-b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ b^{25, 40}_0) c in CNF: c b^{25, 39}_2 ∨ -b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ p_975 ∨ -b^{25, 40}_2 c b^{25, 39}_2 ∨ -b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ p_975 ∨ -b^{25, 40}_1 c b^{25, 39}_2 ∨ -b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ p_975 ∨ b^{25, 40}_0 c in DIMACS: 14474 -14475 14476 975 -14477 0 14474 -14475 14476 975 -14478 0 14474 -14475 14476 975 14479 0 c 1-1 --> 0 c (-b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ b^{25, 39}_0 ∧ -p_975) -> (-b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ -b^{25, 40}_0) c in CNF: c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ p_975 ∨ -b^{25, 40}_2 c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ p_975 ∨ -b^{25, 40}_1 c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ p_975 ∨ -b^{25, 40}_0 c in DIMACS: 14474 14475 -14476 975 -14477 0 14474 14475 -14476 975 -14478 0 14474 14475 -14476 975 -14479 0 c 0-1 --> -1 c (-b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ -b^{25, 39}_0 ∧ -p_975) -> ( b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ b^{25, 40}_0) c in CNF: c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ p_975 ∨ b^{25, 40}_2 c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ p_975 ∨ -b^{25, 40}_1 c b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ p_975 ∨ b^{25, 40}_0 c in DIMACS: 14474 14475 14476 975 14477 0 14474 14475 14476 975 -14478 0 14474 14475 14476 975 14479 0 c -1-1 --> -2 c ( b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ b^{25, 39}_0 ∧ -p_975) -> ( b^{25, 40}_2 ∧ b^{25, 40}_1 ∧ -b^{25, 40}_0) c in CNF: c -b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ p_975 ∨ b^{25, 40}_2 c -b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ p_975 ∨ b^{25, 40}_1 c -b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ p_975 ∨ -b^{25, 40}_0 c in DIMACS: -14474 14475 -14476 975 14477 0 -14474 14475 -14476 975 14478 0 -14474 14475 -14476 975 -14479 0 c -2-1 --> break c ( b^{25, 39}_2 ∧ b^{25, 39}_1 ∧ -b^{25, 39}_0 ∧ -p_975) -> break c in CNF: c -b^{25, 39}_2 ∨ -b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ p_975 ∨ break c in DIMACS: -14474 -14475 14476 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 39}_2 ∧ -b^{25, 39}_1 ∧ -b^{25, 39}_0 ∧ true) c in CNF: c -b^{25, 39}_2 ∨ b^{25, 39}_1 ∨ b^{25, 39}_0 ∨ false c in DIMACS: -14474 14475 14476 0 c 3 does not represent an automaton state. c -(-b^{25, 39}_2 ∧ b^{25, 39}_1 ∧ b^{25, 39}_0 ∧ true) c in CNF: c b^{25, 39}_2 ∨ -b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ false c in DIMACS: 14474 -14475 -14476 0 c -3 does not represent an automaton state. c -( b^{25, 39}_2 ∧ b^{25, 39}_1 ∧ b^{25, 39}_0 ∧ true) c in CNF: c -b^{25, 39}_2 ∨ -b^{25, 39}_1 ∨ -b^{25, 39}_0 ∨ false c in DIMACS: -14474 -14475 -14476 0 c i = 40 c -2+1 --> -1 c ( b^{25, 40}_2 ∧ b^{25, 40}_1 ∧ -b^{25, 40}_0 ∧ p_1000) -> ( b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ b^{25, 41}_0) c in CNF: c -b^{25, 40}_2 ∨ -b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ -p_1000 ∨ b^{25, 41}_2 c -b^{25, 40}_2 ∨ -b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ -p_1000 ∨ -b^{25, 41}_1 c -b^{25, 40}_2 ∨ -b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ -p_1000 ∨ b^{25, 41}_0 c in DIMACS: -14477 -14478 14479 -1000 14480 0 -14477 -14478 14479 -1000 -14481 0 -14477 -14478 14479 -1000 14482 0 c -1+1 --> 0 c ( b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ b^{25, 40}_0 ∧ p_1000) -> (-b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ -b^{25, 41}_0) c in CNF: c -b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ -p_1000 ∨ -b^{25, 41}_2 c -b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ -p_1000 ∨ -b^{25, 41}_1 c -b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ -p_1000 ∨ -b^{25, 41}_0 c in DIMACS: -14477 14478 -14479 -1000 -14480 0 -14477 14478 -14479 -1000 -14481 0 -14477 14478 -14479 -1000 -14482 0 c 0+1 --> 1 c (-b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ -b^{25, 40}_0 ∧ p_1000) -> (-b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ b^{25, 41}_0) c in CNF: c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ -p_1000 ∨ -b^{25, 41}_2 c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ -p_1000 ∨ -b^{25, 41}_1 c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ -p_1000 ∨ b^{25, 41}_0 c in DIMACS: 14477 14478 14479 -1000 -14480 0 14477 14478 14479 -1000 -14481 0 14477 14478 14479 -1000 14482 0 c 1+1 --> 2 c (-b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ b^{25, 40}_0 ∧ p_1000) -> (-b^{25, 41}_2 ∧ b^{25, 41}_1 ∧ -b^{25, 41}_0) c in CNF: c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ -p_1000 ∨ -b^{25, 41}_2 c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ -p_1000 ∨ b^{25, 41}_1 c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ -p_1000 ∨ -b^{25, 41}_0 c in DIMACS: 14477 14478 -14479 -1000 -14480 0 14477 14478 -14479 -1000 14481 0 14477 14478 -14479 -1000 -14482 0 c 2+1 --> break c (-b^{25, 40}_2 ∧ b^{25, 40}_1 ∧ -b^{25, 40}_0 ∧ p_1000) -> break c in CNF: c b^{25, 40}_2 ∨ -b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ -p_1000 ∨ break c in DIMACS: 14477 -14478 14479 -1000 1162 0 c 2-1 --> 1 c (-b^{25, 40}_2 ∧ b^{25, 40}_1 ∧ -b^{25, 40}_0 ∧ -p_1000) -> (-b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ b^{25, 41}_0) c in CNF: c b^{25, 40}_2 ∨ -b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ p_1000 ∨ -b^{25, 41}_2 c b^{25, 40}_2 ∨ -b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ p_1000 ∨ -b^{25, 41}_1 c b^{25, 40}_2 ∨ -b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ p_1000 ∨ b^{25, 41}_0 c in DIMACS: 14477 -14478 14479 1000 -14480 0 14477 -14478 14479 1000 -14481 0 14477 -14478 14479 1000 14482 0 c 1-1 --> 0 c (-b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ b^{25, 40}_0 ∧ -p_1000) -> (-b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ -b^{25, 41}_0) c in CNF: c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ p_1000 ∨ -b^{25, 41}_2 c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ p_1000 ∨ -b^{25, 41}_1 c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ p_1000 ∨ -b^{25, 41}_0 c in DIMACS: 14477 14478 -14479 1000 -14480 0 14477 14478 -14479 1000 -14481 0 14477 14478 -14479 1000 -14482 0 c 0-1 --> -1 c (-b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ -b^{25, 40}_0 ∧ -p_1000) -> ( b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ b^{25, 41}_0) c in CNF: c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ p_1000 ∨ b^{25, 41}_2 c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ p_1000 ∨ -b^{25, 41}_1 c b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ p_1000 ∨ b^{25, 41}_0 c in DIMACS: 14477 14478 14479 1000 14480 0 14477 14478 14479 1000 -14481 0 14477 14478 14479 1000 14482 0 c -1-1 --> -2 c ( b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ b^{25, 40}_0 ∧ -p_1000) -> ( b^{25, 41}_2 ∧ b^{25, 41}_1 ∧ -b^{25, 41}_0) c in CNF: c -b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ p_1000 ∨ b^{25, 41}_2 c -b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ p_1000 ∨ b^{25, 41}_1 c -b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ p_1000 ∨ -b^{25, 41}_0 c in DIMACS: -14477 14478 -14479 1000 14480 0 -14477 14478 -14479 1000 14481 0 -14477 14478 -14479 1000 -14482 0 c -2-1 --> break c ( b^{25, 40}_2 ∧ b^{25, 40}_1 ∧ -b^{25, 40}_0 ∧ -p_1000) -> break c in CNF: c -b^{25, 40}_2 ∨ -b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ p_1000 ∨ break c in DIMACS: -14477 -14478 14479 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 40}_2 ∧ -b^{25, 40}_1 ∧ -b^{25, 40}_0 ∧ true) c in CNF: c -b^{25, 40}_2 ∨ b^{25, 40}_1 ∨ b^{25, 40}_0 ∨ false c in DIMACS: -14477 14478 14479 0 c 3 does not represent an automaton state. c -(-b^{25, 40}_2 ∧ b^{25, 40}_1 ∧ b^{25, 40}_0 ∧ true) c in CNF: c b^{25, 40}_2 ∨ -b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ false c in DIMACS: 14477 -14478 -14479 0 c -3 does not represent an automaton state. c -( b^{25, 40}_2 ∧ b^{25, 40}_1 ∧ b^{25, 40}_0 ∧ true) c in CNF: c -b^{25, 40}_2 ∨ -b^{25, 40}_1 ∨ -b^{25, 40}_0 ∨ false c in DIMACS: -14477 -14478 -14479 0 c i = 41 c -2+1 --> -1 c ( b^{25, 41}_2 ∧ b^{25, 41}_1 ∧ -b^{25, 41}_0 ∧ p_1025) -> ( b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ b^{25, 42}_0) c in CNF: c -b^{25, 41}_2 ∨ -b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ -p_1025 ∨ b^{25, 42}_2 c -b^{25, 41}_2 ∨ -b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ -p_1025 ∨ -b^{25, 42}_1 c -b^{25, 41}_2 ∨ -b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ -p_1025 ∨ b^{25, 42}_0 c in DIMACS: -14480 -14481 14482 -1025 14483 0 -14480 -14481 14482 -1025 -14484 0 -14480 -14481 14482 -1025 14485 0 c -1+1 --> 0 c ( b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ b^{25, 41}_0 ∧ p_1025) -> (-b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ -b^{25, 42}_0) c in CNF: c -b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ -p_1025 ∨ -b^{25, 42}_2 c -b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ -p_1025 ∨ -b^{25, 42}_1 c -b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ -p_1025 ∨ -b^{25, 42}_0 c in DIMACS: -14480 14481 -14482 -1025 -14483 0 -14480 14481 -14482 -1025 -14484 0 -14480 14481 -14482 -1025 -14485 0 c 0+1 --> 1 c (-b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ -b^{25, 41}_0 ∧ p_1025) -> (-b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ b^{25, 42}_0) c in CNF: c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ -p_1025 ∨ -b^{25, 42}_2 c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ -p_1025 ∨ -b^{25, 42}_1 c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ -p_1025 ∨ b^{25, 42}_0 c in DIMACS: 14480 14481 14482 -1025 -14483 0 14480 14481 14482 -1025 -14484 0 14480 14481 14482 -1025 14485 0 c 1+1 --> 2 c (-b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ b^{25, 41}_0 ∧ p_1025) -> (-b^{25, 42}_2 ∧ b^{25, 42}_1 ∧ -b^{25, 42}_0) c in CNF: c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ -p_1025 ∨ -b^{25, 42}_2 c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ -p_1025 ∨ b^{25, 42}_1 c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ -p_1025 ∨ -b^{25, 42}_0 c in DIMACS: 14480 14481 -14482 -1025 -14483 0 14480 14481 -14482 -1025 14484 0 14480 14481 -14482 -1025 -14485 0 c 2+1 --> break c (-b^{25, 41}_2 ∧ b^{25, 41}_1 ∧ -b^{25, 41}_0 ∧ p_1025) -> break c in CNF: c b^{25, 41}_2 ∨ -b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ -p_1025 ∨ break c in DIMACS: 14480 -14481 14482 -1025 1162 0 c 2-1 --> 1 c (-b^{25, 41}_2 ∧ b^{25, 41}_1 ∧ -b^{25, 41}_0 ∧ -p_1025) -> (-b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ b^{25, 42}_0) c in CNF: c b^{25, 41}_2 ∨ -b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ p_1025 ∨ -b^{25, 42}_2 c b^{25, 41}_2 ∨ -b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ p_1025 ∨ -b^{25, 42}_1 c b^{25, 41}_2 ∨ -b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ p_1025 ∨ b^{25, 42}_0 c in DIMACS: 14480 -14481 14482 1025 -14483 0 14480 -14481 14482 1025 -14484 0 14480 -14481 14482 1025 14485 0 c 1-1 --> 0 c (-b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ b^{25, 41}_0 ∧ -p_1025) -> (-b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ -b^{25, 42}_0) c in CNF: c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ p_1025 ∨ -b^{25, 42}_2 c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ p_1025 ∨ -b^{25, 42}_1 c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ p_1025 ∨ -b^{25, 42}_0 c in DIMACS: 14480 14481 -14482 1025 -14483 0 14480 14481 -14482 1025 -14484 0 14480 14481 -14482 1025 -14485 0 c 0-1 --> -1 c (-b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ -b^{25, 41}_0 ∧ -p_1025) -> ( b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ b^{25, 42}_0) c in CNF: c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ p_1025 ∨ b^{25, 42}_2 c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ p_1025 ∨ -b^{25, 42}_1 c b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ p_1025 ∨ b^{25, 42}_0 c in DIMACS: 14480 14481 14482 1025 14483 0 14480 14481 14482 1025 -14484 0 14480 14481 14482 1025 14485 0 c -1-1 --> -2 c ( b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ b^{25, 41}_0 ∧ -p_1025) -> ( b^{25, 42}_2 ∧ b^{25, 42}_1 ∧ -b^{25, 42}_0) c in CNF: c -b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ p_1025 ∨ b^{25, 42}_2 c -b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ p_1025 ∨ b^{25, 42}_1 c -b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ p_1025 ∨ -b^{25, 42}_0 c in DIMACS: -14480 14481 -14482 1025 14483 0 -14480 14481 -14482 1025 14484 0 -14480 14481 -14482 1025 -14485 0 c -2-1 --> break c ( b^{25, 41}_2 ∧ b^{25, 41}_1 ∧ -b^{25, 41}_0 ∧ -p_1025) -> break c in CNF: c -b^{25, 41}_2 ∨ -b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ p_1025 ∨ break c in DIMACS: -14480 -14481 14482 1025 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 41}_2 ∧ -b^{25, 41}_1 ∧ -b^{25, 41}_0 ∧ true) c in CNF: c -b^{25, 41}_2 ∨ b^{25, 41}_1 ∨ b^{25, 41}_0 ∨ false c in DIMACS: -14480 14481 14482 0 c 3 does not represent an automaton state. c -(-b^{25, 41}_2 ∧ b^{25, 41}_1 ∧ b^{25, 41}_0 ∧ true) c in CNF: c b^{25, 41}_2 ∨ -b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ false c in DIMACS: 14480 -14481 -14482 0 c -3 does not represent an automaton state. c -( b^{25, 41}_2 ∧ b^{25, 41}_1 ∧ b^{25, 41}_0 ∧ true) c in CNF: c -b^{25, 41}_2 ∨ -b^{25, 41}_1 ∨ -b^{25, 41}_0 ∨ false c in DIMACS: -14480 -14481 -14482 0 c i = 42 c -2+1 --> -1 c ( b^{25, 42}_2 ∧ b^{25, 42}_1 ∧ -b^{25, 42}_0 ∧ p_1050) -> ( b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ b^{25, 43}_0) c in CNF: c -b^{25, 42}_2 ∨ -b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ -p_1050 ∨ b^{25, 43}_2 c -b^{25, 42}_2 ∨ -b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ -p_1050 ∨ -b^{25, 43}_1 c -b^{25, 42}_2 ∨ -b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ -p_1050 ∨ b^{25, 43}_0 c in DIMACS: -14483 -14484 14485 -1050 14486 0 -14483 -14484 14485 -1050 -14487 0 -14483 -14484 14485 -1050 14488 0 c -1+1 --> 0 c ( b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ b^{25, 42}_0 ∧ p_1050) -> (-b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ -b^{25, 43}_0) c in CNF: c -b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ -p_1050 ∨ -b^{25, 43}_2 c -b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ -p_1050 ∨ -b^{25, 43}_1 c -b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ -p_1050 ∨ -b^{25, 43}_0 c in DIMACS: -14483 14484 -14485 -1050 -14486 0 -14483 14484 -14485 -1050 -14487 0 -14483 14484 -14485 -1050 -14488 0 c 0+1 --> 1 c (-b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ -b^{25, 42}_0 ∧ p_1050) -> (-b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ b^{25, 43}_0) c in CNF: c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ -p_1050 ∨ -b^{25, 43}_2 c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ -p_1050 ∨ -b^{25, 43}_1 c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ -p_1050 ∨ b^{25, 43}_0 c in DIMACS: 14483 14484 14485 -1050 -14486 0 14483 14484 14485 -1050 -14487 0 14483 14484 14485 -1050 14488 0 c 1+1 --> 2 c (-b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ b^{25, 42}_0 ∧ p_1050) -> (-b^{25, 43}_2 ∧ b^{25, 43}_1 ∧ -b^{25, 43}_0) c in CNF: c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ -p_1050 ∨ -b^{25, 43}_2 c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ -p_1050 ∨ b^{25, 43}_1 c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ -p_1050 ∨ -b^{25, 43}_0 c in DIMACS: 14483 14484 -14485 -1050 -14486 0 14483 14484 -14485 -1050 14487 0 14483 14484 -14485 -1050 -14488 0 c 2+1 --> break c (-b^{25, 42}_2 ∧ b^{25, 42}_1 ∧ -b^{25, 42}_0 ∧ p_1050) -> break c in CNF: c b^{25, 42}_2 ∨ -b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ -p_1050 ∨ break c in DIMACS: 14483 -14484 14485 -1050 1162 0 c 2-1 --> 1 c (-b^{25, 42}_2 ∧ b^{25, 42}_1 ∧ -b^{25, 42}_0 ∧ -p_1050) -> (-b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ b^{25, 43}_0) c in CNF: c b^{25, 42}_2 ∨ -b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ p_1050 ∨ -b^{25, 43}_2 c b^{25, 42}_2 ∨ -b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ p_1050 ∨ -b^{25, 43}_1 c b^{25, 42}_2 ∨ -b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ p_1050 ∨ b^{25, 43}_0 c in DIMACS: 14483 -14484 14485 1050 -14486 0 14483 -14484 14485 1050 -14487 0 14483 -14484 14485 1050 14488 0 c 1-1 --> 0 c (-b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ b^{25, 42}_0 ∧ -p_1050) -> (-b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ -b^{25, 43}_0) c in CNF: c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ p_1050 ∨ -b^{25, 43}_2 c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ p_1050 ∨ -b^{25, 43}_1 c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ p_1050 ∨ -b^{25, 43}_0 c in DIMACS: 14483 14484 -14485 1050 -14486 0 14483 14484 -14485 1050 -14487 0 14483 14484 -14485 1050 -14488 0 c 0-1 --> -1 c (-b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ -b^{25, 42}_0 ∧ -p_1050) -> ( b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ b^{25, 43}_0) c in CNF: c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ p_1050 ∨ b^{25, 43}_2 c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ p_1050 ∨ -b^{25, 43}_1 c b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ p_1050 ∨ b^{25, 43}_0 c in DIMACS: 14483 14484 14485 1050 14486 0 14483 14484 14485 1050 -14487 0 14483 14484 14485 1050 14488 0 c -1-1 --> -2 c ( b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ b^{25, 42}_0 ∧ -p_1050) -> ( b^{25, 43}_2 ∧ b^{25, 43}_1 ∧ -b^{25, 43}_0) c in CNF: c -b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ p_1050 ∨ b^{25, 43}_2 c -b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ p_1050 ∨ b^{25, 43}_1 c -b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ p_1050 ∨ -b^{25, 43}_0 c in DIMACS: -14483 14484 -14485 1050 14486 0 -14483 14484 -14485 1050 14487 0 -14483 14484 -14485 1050 -14488 0 c -2-1 --> break c ( b^{25, 42}_2 ∧ b^{25, 42}_1 ∧ -b^{25, 42}_0 ∧ -p_1050) -> break c in CNF: c -b^{25, 42}_2 ∨ -b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ p_1050 ∨ break c in DIMACS: -14483 -14484 14485 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 42}_2 ∧ -b^{25, 42}_1 ∧ -b^{25, 42}_0 ∧ true) c in CNF: c -b^{25, 42}_2 ∨ b^{25, 42}_1 ∨ b^{25, 42}_0 ∨ false c in DIMACS: -14483 14484 14485 0 c 3 does not represent an automaton state. c -(-b^{25, 42}_2 ∧ b^{25, 42}_1 ∧ b^{25, 42}_0 ∧ true) c in CNF: c b^{25, 42}_2 ∨ -b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ false c in DIMACS: 14483 -14484 -14485 0 c -3 does not represent an automaton state. c -( b^{25, 42}_2 ∧ b^{25, 42}_1 ∧ b^{25, 42}_0 ∧ true) c in CNF: c -b^{25, 42}_2 ∨ -b^{25, 42}_1 ∨ -b^{25, 42}_0 ∨ false c in DIMACS: -14483 -14484 -14485 0 c i = 43 c -2+1 --> -1 c ( b^{25, 43}_2 ∧ b^{25, 43}_1 ∧ -b^{25, 43}_0 ∧ p_1075) -> ( b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ b^{25, 44}_0) c in CNF: c -b^{25, 43}_2 ∨ -b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ -p_1075 ∨ b^{25, 44}_2 c -b^{25, 43}_2 ∨ -b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ -p_1075 ∨ -b^{25, 44}_1 c -b^{25, 43}_2 ∨ -b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ -p_1075 ∨ b^{25, 44}_0 c in DIMACS: -14486 -14487 14488 -1075 14489 0 -14486 -14487 14488 -1075 -14490 0 -14486 -14487 14488 -1075 14491 0 c -1+1 --> 0 c ( b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ b^{25, 43}_0 ∧ p_1075) -> (-b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ -b^{25, 44}_0) c in CNF: c -b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ -p_1075 ∨ -b^{25, 44}_2 c -b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ -p_1075 ∨ -b^{25, 44}_1 c -b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ -p_1075 ∨ -b^{25, 44}_0 c in DIMACS: -14486 14487 -14488 -1075 -14489 0 -14486 14487 -14488 -1075 -14490 0 -14486 14487 -14488 -1075 -14491 0 c 0+1 --> 1 c (-b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ -b^{25, 43}_0 ∧ p_1075) -> (-b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ b^{25, 44}_0) c in CNF: c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ -p_1075 ∨ -b^{25, 44}_2 c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ -p_1075 ∨ -b^{25, 44}_1 c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ -p_1075 ∨ b^{25, 44}_0 c in DIMACS: 14486 14487 14488 -1075 -14489 0 14486 14487 14488 -1075 -14490 0 14486 14487 14488 -1075 14491 0 c 1+1 --> 2 c (-b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ b^{25, 43}_0 ∧ p_1075) -> (-b^{25, 44}_2 ∧ b^{25, 44}_1 ∧ -b^{25, 44}_0) c in CNF: c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ -p_1075 ∨ -b^{25, 44}_2 c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ -p_1075 ∨ b^{25, 44}_1 c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ -p_1075 ∨ -b^{25, 44}_0 c in DIMACS: 14486 14487 -14488 -1075 -14489 0 14486 14487 -14488 -1075 14490 0 14486 14487 -14488 -1075 -14491 0 c 2+1 --> break c (-b^{25, 43}_2 ∧ b^{25, 43}_1 ∧ -b^{25, 43}_0 ∧ p_1075) -> break c in CNF: c b^{25, 43}_2 ∨ -b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ -p_1075 ∨ break c in DIMACS: 14486 -14487 14488 -1075 1162 0 c 2-1 --> 1 c (-b^{25, 43}_2 ∧ b^{25, 43}_1 ∧ -b^{25, 43}_0 ∧ -p_1075) -> (-b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ b^{25, 44}_0) c in CNF: c b^{25, 43}_2 ∨ -b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ p_1075 ∨ -b^{25, 44}_2 c b^{25, 43}_2 ∨ -b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ p_1075 ∨ -b^{25, 44}_1 c b^{25, 43}_2 ∨ -b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ p_1075 ∨ b^{25, 44}_0 c in DIMACS: 14486 -14487 14488 1075 -14489 0 14486 -14487 14488 1075 -14490 0 14486 -14487 14488 1075 14491 0 c 1-1 --> 0 c (-b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ b^{25, 43}_0 ∧ -p_1075) -> (-b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ -b^{25, 44}_0) c in CNF: c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ p_1075 ∨ -b^{25, 44}_2 c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ p_1075 ∨ -b^{25, 44}_1 c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ p_1075 ∨ -b^{25, 44}_0 c in DIMACS: 14486 14487 -14488 1075 -14489 0 14486 14487 -14488 1075 -14490 0 14486 14487 -14488 1075 -14491 0 c 0-1 --> -1 c (-b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ -b^{25, 43}_0 ∧ -p_1075) -> ( b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ b^{25, 44}_0) c in CNF: c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ p_1075 ∨ b^{25, 44}_2 c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ p_1075 ∨ -b^{25, 44}_1 c b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ p_1075 ∨ b^{25, 44}_0 c in DIMACS: 14486 14487 14488 1075 14489 0 14486 14487 14488 1075 -14490 0 14486 14487 14488 1075 14491 0 c -1-1 --> -2 c ( b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ b^{25, 43}_0 ∧ -p_1075) -> ( b^{25, 44}_2 ∧ b^{25, 44}_1 ∧ -b^{25, 44}_0) c in CNF: c -b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ p_1075 ∨ b^{25, 44}_2 c -b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ p_1075 ∨ b^{25, 44}_1 c -b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ p_1075 ∨ -b^{25, 44}_0 c in DIMACS: -14486 14487 -14488 1075 14489 0 -14486 14487 -14488 1075 14490 0 -14486 14487 -14488 1075 -14491 0 c -2-1 --> break c ( b^{25, 43}_2 ∧ b^{25, 43}_1 ∧ -b^{25, 43}_0 ∧ -p_1075) -> break c in CNF: c -b^{25, 43}_2 ∨ -b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ p_1075 ∨ break c in DIMACS: -14486 -14487 14488 1075 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 43}_2 ∧ -b^{25, 43}_1 ∧ -b^{25, 43}_0 ∧ true) c in CNF: c -b^{25, 43}_2 ∨ b^{25, 43}_1 ∨ b^{25, 43}_0 ∨ false c in DIMACS: -14486 14487 14488 0 c 3 does not represent an automaton state. c -(-b^{25, 43}_2 ∧ b^{25, 43}_1 ∧ b^{25, 43}_0 ∧ true) c in CNF: c b^{25, 43}_2 ∨ -b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ false c in DIMACS: 14486 -14487 -14488 0 c -3 does not represent an automaton state. c -( b^{25, 43}_2 ∧ b^{25, 43}_1 ∧ b^{25, 43}_0 ∧ true) c in CNF: c -b^{25, 43}_2 ∨ -b^{25, 43}_1 ∨ -b^{25, 43}_0 ∨ false c in DIMACS: -14486 -14487 -14488 0 c i = 44 c -2+1 --> -1 c ( b^{25, 44}_2 ∧ b^{25, 44}_1 ∧ -b^{25, 44}_0 ∧ p_1100) -> ( b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ b^{25, 45}_0) c in CNF: c -b^{25, 44}_2 ∨ -b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ -p_1100 ∨ b^{25, 45}_2 c -b^{25, 44}_2 ∨ -b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ -p_1100 ∨ -b^{25, 45}_1 c -b^{25, 44}_2 ∨ -b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ -p_1100 ∨ b^{25, 45}_0 c in DIMACS: -14489 -14490 14491 -1100 14492 0 -14489 -14490 14491 -1100 -14493 0 -14489 -14490 14491 -1100 14494 0 c -1+1 --> 0 c ( b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ b^{25, 44}_0 ∧ p_1100) -> (-b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ -b^{25, 45}_0) c in CNF: c -b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ -p_1100 ∨ -b^{25, 45}_2 c -b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ -p_1100 ∨ -b^{25, 45}_1 c -b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ -p_1100 ∨ -b^{25, 45}_0 c in DIMACS: -14489 14490 -14491 -1100 -14492 0 -14489 14490 -14491 -1100 -14493 0 -14489 14490 -14491 -1100 -14494 0 c 0+1 --> 1 c (-b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ -b^{25, 44}_0 ∧ p_1100) -> (-b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ b^{25, 45}_0) c in CNF: c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ -p_1100 ∨ -b^{25, 45}_2 c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ -p_1100 ∨ -b^{25, 45}_1 c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ -p_1100 ∨ b^{25, 45}_0 c in DIMACS: 14489 14490 14491 -1100 -14492 0 14489 14490 14491 -1100 -14493 0 14489 14490 14491 -1100 14494 0 c 1+1 --> 2 c (-b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ b^{25, 44}_0 ∧ p_1100) -> (-b^{25, 45}_2 ∧ b^{25, 45}_1 ∧ -b^{25, 45}_0) c in CNF: c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ -p_1100 ∨ -b^{25, 45}_2 c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ -p_1100 ∨ b^{25, 45}_1 c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ -p_1100 ∨ -b^{25, 45}_0 c in DIMACS: 14489 14490 -14491 -1100 -14492 0 14489 14490 -14491 -1100 14493 0 14489 14490 -14491 -1100 -14494 0 c 2+1 --> break c (-b^{25, 44}_2 ∧ b^{25, 44}_1 ∧ -b^{25, 44}_0 ∧ p_1100) -> break c in CNF: c b^{25, 44}_2 ∨ -b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ -p_1100 ∨ break c in DIMACS: 14489 -14490 14491 -1100 1162 0 c 2-1 --> 1 c (-b^{25, 44}_2 ∧ b^{25, 44}_1 ∧ -b^{25, 44}_0 ∧ -p_1100) -> (-b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ b^{25, 45}_0) c in CNF: c b^{25, 44}_2 ∨ -b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ p_1100 ∨ -b^{25, 45}_2 c b^{25, 44}_2 ∨ -b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ p_1100 ∨ -b^{25, 45}_1 c b^{25, 44}_2 ∨ -b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ p_1100 ∨ b^{25, 45}_0 c in DIMACS: 14489 -14490 14491 1100 -14492 0 14489 -14490 14491 1100 -14493 0 14489 -14490 14491 1100 14494 0 c 1-1 --> 0 c (-b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ b^{25, 44}_0 ∧ -p_1100) -> (-b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ -b^{25, 45}_0) c in CNF: c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ p_1100 ∨ -b^{25, 45}_2 c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ p_1100 ∨ -b^{25, 45}_1 c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ p_1100 ∨ -b^{25, 45}_0 c in DIMACS: 14489 14490 -14491 1100 -14492 0 14489 14490 -14491 1100 -14493 0 14489 14490 -14491 1100 -14494 0 c 0-1 --> -1 c (-b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ -b^{25, 44}_0 ∧ -p_1100) -> ( b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ b^{25, 45}_0) c in CNF: c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ p_1100 ∨ b^{25, 45}_2 c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ p_1100 ∨ -b^{25, 45}_1 c b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ p_1100 ∨ b^{25, 45}_0 c in DIMACS: 14489 14490 14491 1100 14492 0 14489 14490 14491 1100 -14493 0 14489 14490 14491 1100 14494 0 c -1-1 --> -2 c ( b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ b^{25, 44}_0 ∧ -p_1100) -> ( b^{25, 45}_2 ∧ b^{25, 45}_1 ∧ -b^{25, 45}_0) c in CNF: c -b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ p_1100 ∨ b^{25, 45}_2 c -b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ p_1100 ∨ b^{25, 45}_1 c -b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ p_1100 ∨ -b^{25, 45}_0 c in DIMACS: -14489 14490 -14491 1100 14492 0 -14489 14490 -14491 1100 14493 0 -14489 14490 -14491 1100 -14494 0 c -2-1 --> break c ( b^{25, 44}_2 ∧ b^{25, 44}_1 ∧ -b^{25, 44}_0 ∧ -p_1100) -> break c in CNF: c -b^{25, 44}_2 ∨ -b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ p_1100 ∨ break c in DIMACS: -14489 -14490 14491 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 44}_2 ∧ -b^{25, 44}_1 ∧ -b^{25, 44}_0 ∧ true) c in CNF: c -b^{25, 44}_2 ∨ b^{25, 44}_1 ∨ b^{25, 44}_0 ∨ false c in DIMACS: -14489 14490 14491 0 c 3 does not represent an automaton state. c -(-b^{25, 44}_2 ∧ b^{25, 44}_1 ∧ b^{25, 44}_0 ∧ true) c in CNF: c b^{25, 44}_2 ∨ -b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ false c in DIMACS: 14489 -14490 -14491 0 c -3 does not represent an automaton state. c -( b^{25, 44}_2 ∧ b^{25, 44}_1 ∧ b^{25, 44}_0 ∧ true) c in CNF: c -b^{25, 44}_2 ∨ -b^{25, 44}_1 ∨ -b^{25, 44}_0 ∨ false c in DIMACS: -14489 -14490 -14491 0 c i = 45 c -2+1 --> -1 c ( b^{25, 45}_2 ∧ b^{25, 45}_1 ∧ -b^{25, 45}_0 ∧ p_1125) -> ( b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ b^{25, 46}_0) c in CNF: c -b^{25, 45}_2 ∨ -b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ -p_1125 ∨ b^{25, 46}_2 c -b^{25, 45}_2 ∨ -b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ -p_1125 ∨ -b^{25, 46}_1 c -b^{25, 45}_2 ∨ -b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ -p_1125 ∨ b^{25, 46}_0 c in DIMACS: -14492 -14493 14494 -1125 14495 0 -14492 -14493 14494 -1125 -14496 0 -14492 -14493 14494 -1125 14497 0 c -1+1 --> 0 c ( b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ b^{25, 45}_0 ∧ p_1125) -> (-b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ -b^{25, 46}_0) c in CNF: c -b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ -p_1125 ∨ -b^{25, 46}_2 c -b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ -p_1125 ∨ -b^{25, 46}_1 c -b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ -p_1125 ∨ -b^{25, 46}_0 c in DIMACS: -14492 14493 -14494 -1125 -14495 0 -14492 14493 -14494 -1125 -14496 0 -14492 14493 -14494 -1125 -14497 0 c 0+1 --> 1 c (-b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ -b^{25, 45}_0 ∧ p_1125) -> (-b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ b^{25, 46}_0) c in CNF: c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ -p_1125 ∨ -b^{25, 46}_2 c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ -p_1125 ∨ -b^{25, 46}_1 c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ -p_1125 ∨ b^{25, 46}_0 c in DIMACS: 14492 14493 14494 -1125 -14495 0 14492 14493 14494 -1125 -14496 0 14492 14493 14494 -1125 14497 0 c 1+1 --> 2 c (-b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ b^{25, 45}_0 ∧ p_1125) -> (-b^{25, 46}_2 ∧ b^{25, 46}_1 ∧ -b^{25, 46}_0) c in CNF: c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ -p_1125 ∨ -b^{25, 46}_2 c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ -p_1125 ∨ b^{25, 46}_1 c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ -p_1125 ∨ -b^{25, 46}_0 c in DIMACS: 14492 14493 -14494 -1125 -14495 0 14492 14493 -14494 -1125 14496 0 14492 14493 -14494 -1125 -14497 0 c 2+1 --> break c (-b^{25, 45}_2 ∧ b^{25, 45}_1 ∧ -b^{25, 45}_0 ∧ p_1125) -> break c in CNF: c b^{25, 45}_2 ∨ -b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ -p_1125 ∨ break c in DIMACS: 14492 -14493 14494 -1125 1162 0 c 2-1 --> 1 c (-b^{25, 45}_2 ∧ b^{25, 45}_1 ∧ -b^{25, 45}_0 ∧ -p_1125) -> (-b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ b^{25, 46}_0) c in CNF: c b^{25, 45}_2 ∨ -b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ p_1125 ∨ -b^{25, 46}_2 c b^{25, 45}_2 ∨ -b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ p_1125 ∨ -b^{25, 46}_1 c b^{25, 45}_2 ∨ -b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ p_1125 ∨ b^{25, 46}_0 c in DIMACS: 14492 -14493 14494 1125 -14495 0 14492 -14493 14494 1125 -14496 0 14492 -14493 14494 1125 14497 0 c 1-1 --> 0 c (-b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ b^{25, 45}_0 ∧ -p_1125) -> (-b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ -b^{25, 46}_0) c in CNF: c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ p_1125 ∨ -b^{25, 46}_2 c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ p_1125 ∨ -b^{25, 46}_1 c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ p_1125 ∨ -b^{25, 46}_0 c in DIMACS: 14492 14493 -14494 1125 -14495 0 14492 14493 -14494 1125 -14496 0 14492 14493 -14494 1125 -14497 0 c 0-1 --> -1 c (-b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ -b^{25, 45}_0 ∧ -p_1125) -> ( b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ b^{25, 46}_0) c in CNF: c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ p_1125 ∨ b^{25, 46}_2 c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ p_1125 ∨ -b^{25, 46}_1 c b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ p_1125 ∨ b^{25, 46}_0 c in DIMACS: 14492 14493 14494 1125 14495 0 14492 14493 14494 1125 -14496 0 14492 14493 14494 1125 14497 0 c -1-1 --> -2 c ( b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ b^{25, 45}_0 ∧ -p_1125) -> ( b^{25, 46}_2 ∧ b^{25, 46}_1 ∧ -b^{25, 46}_0) c in CNF: c -b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ p_1125 ∨ b^{25, 46}_2 c -b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ p_1125 ∨ b^{25, 46}_1 c -b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ p_1125 ∨ -b^{25, 46}_0 c in DIMACS: -14492 14493 -14494 1125 14495 0 -14492 14493 -14494 1125 14496 0 -14492 14493 -14494 1125 -14497 0 c -2-1 --> break c ( b^{25, 45}_2 ∧ b^{25, 45}_1 ∧ -b^{25, 45}_0 ∧ -p_1125) -> break c in CNF: c -b^{25, 45}_2 ∨ -b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ p_1125 ∨ break c in DIMACS: -14492 -14493 14494 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 45}_2 ∧ -b^{25, 45}_1 ∧ -b^{25, 45}_0 ∧ true) c in CNF: c -b^{25, 45}_2 ∨ b^{25, 45}_1 ∨ b^{25, 45}_0 ∨ false c in DIMACS: -14492 14493 14494 0 c 3 does not represent an automaton state. c -(-b^{25, 45}_2 ∧ b^{25, 45}_1 ∧ b^{25, 45}_0 ∧ true) c in CNF: c b^{25, 45}_2 ∨ -b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ false c in DIMACS: 14492 -14493 -14494 0 c -3 does not represent an automaton state. c -( b^{25, 45}_2 ∧ b^{25, 45}_1 ∧ b^{25, 45}_0 ∧ true) c in CNF: c -b^{25, 45}_2 ∨ -b^{25, 45}_1 ∨ -b^{25, 45}_0 ∨ false c in DIMACS: -14492 -14493 -14494 0 c i = 46 c -2+1 --> -1 c ( b^{25, 46}_2 ∧ b^{25, 46}_1 ∧ -b^{25, 46}_0 ∧ p_1150) -> ( b^{25, 47}_2 ∧ -b^{25, 47}_1 ∧ b^{25, 47}_0) c in CNF: c -b^{25, 46}_2 ∨ -b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ -p_1150 ∨ b^{25, 47}_2 c -b^{25, 46}_2 ∨ -b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ -p_1150 ∨ -b^{25, 47}_1 c -b^{25, 46}_2 ∨ -b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ -p_1150 ∨ b^{25, 47}_0 c in DIMACS: -14495 -14496 14497 -1150 14498 0 -14495 -14496 14497 -1150 -14499 0 -14495 -14496 14497 -1150 14500 0 c -1+1 --> 0 c ( b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ b^{25, 46}_0 ∧ p_1150) -> (-b^{25, 47}_2 ∧ -b^{25, 47}_1 ∧ -b^{25, 47}_0) c in CNF: c -b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ -p_1150 ∨ -b^{25, 47}_2 c -b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ -p_1150 ∨ -b^{25, 47}_1 c -b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ -p_1150 ∨ -b^{25, 47}_0 c in DIMACS: -14495 14496 -14497 -1150 -14498 0 -14495 14496 -14497 -1150 -14499 0 -14495 14496 -14497 -1150 -14500 0 c 0+1 --> 1 c (-b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ -b^{25, 46}_0 ∧ p_1150) -> (-b^{25, 47}_2 ∧ -b^{25, 47}_1 ∧ b^{25, 47}_0) c in CNF: c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ -p_1150 ∨ -b^{25, 47}_2 c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ -p_1150 ∨ -b^{25, 47}_1 c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ -p_1150 ∨ b^{25, 47}_0 c in DIMACS: 14495 14496 14497 -1150 -14498 0 14495 14496 14497 -1150 -14499 0 14495 14496 14497 -1150 14500 0 c 1+1 --> 2 c (-b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ b^{25, 46}_0 ∧ p_1150) -> (-b^{25, 47}_2 ∧ b^{25, 47}_1 ∧ -b^{25, 47}_0) c in CNF: c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ -p_1150 ∨ -b^{25, 47}_2 c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ -p_1150 ∨ b^{25, 47}_1 c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ -p_1150 ∨ -b^{25, 47}_0 c in DIMACS: 14495 14496 -14497 -1150 -14498 0 14495 14496 -14497 -1150 14499 0 14495 14496 -14497 -1150 -14500 0 c 2+1 --> break c (-b^{25, 46}_2 ∧ b^{25, 46}_1 ∧ -b^{25, 46}_0 ∧ p_1150) -> break c in CNF: c b^{25, 46}_2 ∨ -b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ -p_1150 ∨ break c in DIMACS: 14495 -14496 14497 -1150 1162 0 c 2-1 --> 1 c (-b^{25, 46}_2 ∧ b^{25, 46}_1 ∧ -b^{25, 46}_0 ∧ -p_1150) -> (-b^{25, 47}_2 ∧ -b^{25, 47}_1 ∧ b^{25, 47}_0) c in CNF: c b^{25, 46}_2 ∨ -b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ p_1150 ∨ -b^{25, 47}_2 c b^{25, 46}_2 ∨ -b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ p_1150 ∨ -b^{25, 47}_1 c b^{25, 46}_2 ∨ -b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ p_1150 ∨ b^{25, 47}_0 c in DIMACS: 14495 -14496 14497 1150 -14498 0 14495 -14496 14497 1150 -14499 0 14495 -14496 14497 1150 14500 0 c 1-1 --> 0 c (-b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ b^{25, 46}_0 ∧ -p_1150) -> (-b^{25, 47}_2 ∧ -b^{25, 47}_1 ∧ -b^{25, 47}_0) c in CNF: c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ p_1150 ∨ -b^{25, 47}_2 c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ p_1150 ∨ -b^{25, 47}_1 c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ p_1150 ∨ -b^{25, 47}_0 c in DIMACS: 14495 14496 -14497 1150 -14498 0 14495 14496 -14497 1150 -14499 0 14495 14496 -14497 1150 -14500 0 c 0-1 --> -1 c (-b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ -b^{25, 46}_0 ∧ -p_1150) -> ( b^{25, 47}_2 ∧ -b^{25, 47}_1 ∧ b^{25, 47}_0) c in CNF: c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ p_1150 ∨ b^{25, 47}_2 c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ p_1150 ∨ -b^{25, 47}_1 c b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ p_1150 ∨ b^{25, 47}_0 c in DIMACS: 14495 14496 14497 1150 14498 0 14495 14496 14497 1150 -14499 0 14495 14496 14497 1150 14500 0 c -1-1 --> -2 c ( b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ b^{25, 46}_0 ∧ -p_1150) -> ( b^{25, 47}_2 ∧ b^{25, 47}_1 ∧ -b^{25, 47}_0) c in CNF: c -b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ p_1150 ∨ b^{25, 47}_2 c -b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ p_1150 ∨ b^{25, 47}_1 c -b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ p_1150 ∨ -b^{25, 47}_0 c in DIMACS: -14495 14496 -14497 1150 14498 0 -14495 14496 -14497 1150 14499 0 -14495 14496 -14497 1150 -14500 0 c -2-1 --> break c ( b^{25, 46}_2 ∧ b^{25, 46}_1 ∧ -b^{25, 46}_0 ∧ -p_1150) -> break c in CNF: c -b^{25, 46}_2 ∨ -b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ p_1150 ∨ break c in DIMACS: -14495 -14496 14497 1150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{25, 46}_2 ∧ -b^{25, 46}_1 ∧ -b^{25, 46}_0 ∧ true) c in CNF: c -b^{25, 46}_2 ∨ b^{25, 46}_1 ∨ b^{25, 46}_0 ∨ false c in DIMACS: -14495 14496 14497 0 c 3 does not represent an automaton state. c -(-b^{25, 46}_2 ∧ b^{25, 46}_1 ∧ b^{25, 46}_0 ∧ true) c in CNF: c b^{25, 46}_2 ∨ -b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ false c in DIMACS: 14495 -14496 -14497 0 c -3 does not represent an automaton state. c -( b^{25, 46}_2 ∧ b^{25, 46}_1 ∧ b^{25, 46}_0 ∧ true) c in CNF: c -b^{25, 46}_2 ∨ -b^{25, 46}_1 ∨ -b^{25, 46}_0 ∨ false c in DIMACS: -14495 -14496 -14497 0 c INIT for k = 26 c -b^{26, 1}_2 c -b^{26, 1}_1 c -b^{26, 1}_0 c in DIMACS: -14501 0 -14502 0 -14503 0 c Transitions for k = 26 c i = 1 c -2+1 --> -1 c ( b^{26, 1}_2 ∧ b^{26, 1}_1 ∧ -b^{26, 1}_0 ∧ p_26) -> ( b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ b^{26, 2}_0) c in CNF: c -b^{26, 1}_2 ∨ -b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ -p_26 ∨ b^{26, 2}_2 c -b^{26, 1}_2 ∨ -b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ -p_26 ∨ -b^{26, 2}_1 c -b^{26, 1}_2 ∨ -b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ -p_26 ∨ b^{26, 2}_0 c in DIMACS: -14501 -14502 14503 -26 14504 0 -14501 -14502 14503 -26 -14505 0 -14501 -14502 14503 -26 14506 0 c -1+1 --> 0 c ( b^{26, 1}_2 ∧ -b^{26, 1}_1 ∧ b^{26, 1}_0 ∧ p_26) -> (-b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ -b^{26, 2}_0) c in CNF: c -b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ -p_26 ∨ -b^{26, 2}_2 c -b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ -p_26 ∨ -b^{26, 2}_1 c -b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ -p_26 ∨ -b^{26, 2}_0 c in DIMACS: -14501 14502 -14503 -26 -14504 0 -14501 14502 -14503 -26 -14505 0 -14501 14502 -14503 -26 -14506 0 c 0+1 --> 1 c (-b^{26, 1}_2 ∧ -b^{26, 1}_1 ∧ -b^{26, 1}_0 ∧ p_26) -> (-b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ b^{26, 2}_0) c in CNF: c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ -p_26 ∨ -b^{26, 2}_2 c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ -p_26 ∨ -b^{26, 2}_1 c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ -p_26 ∨ b^{26, 2}_0 c in DIMACS: 14501 14502 14503 -26 -14504 0 14501 14502 14503 -26 -14505 0 14501 14502 14503 -26 14506 0 c 1+1 --> 2 c (-b^{26, 1}_2 ∧ -b^{26, 1}_1 ∧ b^{26, 1}_0 ∧ p_26) -> (-b^{26, 2}_2 ∧ b^{26, 2}_1 ∧ -b^{26, 2}_0) c in CNF: c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ -p_26 ∨ -b^{26, 2}_2 c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ -p_26 ∨ b^{26, 2}_1 c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ -p_26 ∨ -b^{26, 2}_0 c in DIMACS: 14501 14502 -14503 -26 -14504 0 14501 14502 -14503 -26 14505 0 14501 14502 -14503 -26 -14506 0 c 2+1 --> break c (-b^{26, 1}_2 ∧ b^{26, 1}_1 ∧ -b^{26, 1}_0 ∧ p_26) -> break c in CNF: c b^{26, 1}_2 ∨ -b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ -p_26 ∨ break c in DIMACS: 14501 -14502 14503 -26 1162 0 c 2-1 --> 1 c (-b^{26, 1}_2 ∧ b^{26, 1}_1 ∧ -b^{26, 1}_0 ∧ -p_26) -> (-b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ b^{26, 2}_0) c in CNF: c b^{26, 1}_2 ∨ -b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ p_26 ∨ -b^{26, 2}_2 c b^{26, 1}_2 ∨ -b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ p_26 ∨ -b^{26, 2}_1 c b^{26, 1}_2 ∨ -b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ p_26 ∨ b^{26, 2}_0 c in DIMACS: 14501 -14502 14503 26 -14504 0 14501 -14502 14503 26 -14505 0 14501 -14502 14503 26 14506 0 c 1-1 --> 0 c (-b^{26, 1}_2 ∧ -b^{26, 1}_1 ∧ b^{26, 1}_0 ∧ -p_26) -> (-b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ -b^{26, 2}_0) c in CNF: c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ p_26 ∨ -b^{26, 2}_2 c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ p_26 ∨ -b^{26, 2}_1 c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ p_26 ∨ -b^{26, 2}_0 c in DIMACS: 14501 14502 -14503 26 -14504 0 14501 14502 -14503 26 -14505 0 14501 14502 -14503 26 -14506 0 c 0-1 --> -1 c (-b^{26, 1}_2 ∧ -b^{26, 1}_1 ∧ -b^{26, 1}_0 ∧ -p_26) -> ( b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ b^{26, 2}_0) c in CNF: c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ p_26 ∨ b^{26, 2}_2 c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ p_26 ∨ -b^{26, 2}_1 c b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ p_26 ∨ b^{26, 2}_0 c in DIMACS: 14501 14502 14503 26 14504 0 14501 14502 14503 26 -14505 0 14501 14502 14503 26 14506 0 c -1-1 --> -2 c ( b^{26, 1}_2 ∧ -b^{26, 1}_1 ∧ b^{26, 1}_0 ∧ -p_26) -> ( b^{26, 2}_2 ∧ b^{26, 2}_1 ∧ -b^{26, 2}_0) c in CNF: c -b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ p_26 ∨ b^{26, 2}_2 c -b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ p_26 ∨ b^{26, 2}_1 c -b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ p_26 ∨ -b^{26, 2}_0 c in DIMACS: -14501 14502 -14503 26 14504 0 -14501 14502 -14503 26 14505 0 -14501 14502 -14503 26 -14506 0 c -2-1 --> break c ( b^{26, 1}_2 ∧ b^{26, 1}_1 ∧ -b^{26, 1}_0 ∧ -p_26) -> break c in CNF: c -b^{26, 1}_2 ∨ -b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ p_26 ∨ break c in DIMACS: -14501 -14502 14503 26 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 1}_2 ∧ -b^{26, 1}_1 ∧ -b^{26, 1}_0 ∧ true) c in CNF: c -b^{26, 1}_2 ∨ b^{26, 1}_1 ∨ b^{26, 1}_0 ∨ false c in DIMACS: -14501 14502 14503 0 c 3 does not represent an automaton state. c -(-b^{26, 1}_2 ∧ b^{26, 1}_1 ∧ b^{26, 1}_0 ∧ true) c in CNF: c b^{26, 1}_2 ∨ -b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ false c in DIMACS: 14501 -14502 -14503 0 c -3 does not represent an automaton state. c -( b^{26, 1}_2 ∧ b^{26, 1}_1 ∧ b^{26, 1}_0 ∧ true) c in CNF: c -b^{26, 1}_2 ∨ -b^{26, 1}_1 ∨ -b^{26, 1}_0 ∨ false c in DIMACS: -14501 -14502 -14503 0 c i = 2 c -2+1 --> -1 c ( b^{26, 2}_2 ∧ b^{26, 2}_1 ∧ -b^{26, 2}_0 ∧ p_52) -> ( b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ b^{26, 3}_0) c in CNF: c -b^{26, 2}_2 ∨ -b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ -p_52 ∨ b^{26, 3}_2 c -b^{26, 2}_2 ∨ -b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ -p_52 ∨ -b^{26, 3}_1 c -b^{26, 2}_2 ∨ -b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ -p_52 ∨ b^{26, 3}_0 c in DIMACS: -14504 -14505 14506 -52 14507 0 -14504 -14505 14506 -52 -14508 0 -14504 -14505 14506 -52 14509 0 c -1+1 --> 0 c ( b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ b^{26, 2}_0 ∧ p_52) -> (-b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ -b^{26, 3}_0) c in CNF: c -b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ -p_52 ∨ -b^{26, 3}_2 c -b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ -p_52 ∨ -b^{26, 3}_1 c -b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ -p_52 ∨ -b^{26, 3}_0 c in DIMACS: -14504 14505 -14506 -52 -14507 0 -14504 14505 -14506 -52 -14508 0 -14504 14505 -14506 -52 -14509 0 c 0+1 --> 1 c (-b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ -b^{26, 2}_0 ∧ p_52) -> (-b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ b^{26, 3}_0) c in CNF: c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ -p_52 ∨ -b^{26, 3}_2 c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ -p_52 ∨ -b^{26, 3}_1 c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ -p_52 ∨ b^{26, 3}_0 c in DIMACS: 14504 14505 14506 -52 -14507 0 14504 14505 14506 -52 -14508 0 14504 14505 14506 -52 14509 0 c 1+1 --> 2 c (-b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ b^{26, 2}_0 ∧ p_52) -> (-b^{26, 3}_2 ∧ b^{26, 3}_1 ∧ -b^{26, 3}_0) c in CNF: c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ -p_52 ∨ -b^{26, 3}_2 c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ -p_52 ∨ b^{26, 3}_1 c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ -p_52 ∨ -b^{26, 3}_0 c in DIMACS: 14504 14505 -14506 -52 -14507 0 14504 14505 -14506 -52 14508 0 14504 14505 -14506 -52 -14509 0 c 2+1 --> break c (-b^{26, 2}_2 ∧ b^{26, 2}_1 ∧ -b^{26, 2}_0 ∧ p_52) -> break c in CNF: c b^{26, 2}_2 ∨ -b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ -p_52 ∨ break c in DIMACS: 14504 -14505 14506 -52 1162 0 c 2-1 --> 1 c (-b^{26, 2}_2 ∧ b^{26, 2}_1 ∧ -b^{26, 2}_0 ∧ -p_52) -> (-b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ b^{26, 3}_0) c in CNF: c b^{26, 2}_2 ∨ -b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ p_52 ∨ -b^{26, 3}_2 c b^{26, 2}_2 ∨ -b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ p_52 ∨ -b^{26, 3}_1 c b^{26, 2}_2 ∨ -b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ p_52 ∨ b^{26, 3}_0 c in DIMACS: 14504 -14505 14506 52 -14507 0 14504 -14505 14506 52 -14508 0 14504 -14505 14506 52 14509 0 c 1-1 --> 0 c (-b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ b^{26, 2}_0 ∧ -p_52) -> (-b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ -b^{26, 3}_0) c in CNF: c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ p_52 ∨ -b^{26, 3}_2 c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ p_52 ∨ -b^{26, 3}_1 c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ p_52 ∨ -b^{26, 3}_0 c in DIMACS: 14504 14505 -14506 52 -14507 0 14504 14505 -14506 52 -14508 0 14504 14505 -14506 52 -14509 0 c 0-1 --> -1 c (-b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ -b^{26, 2}_0 ∧ -p_52) -> ( b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ b^{26, 3}_0) c in CNF: c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ p_52 ∨ b^{26, 3}_2 c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ p_52 ∨ -b^{26, 3}_1 c b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ p_52 ∨ b^{26, 3}_0 c in DIMACS: 14504 14505 14506 52 14507 0 14504 14505 14506 52 -14508 0 14504 14505 14506 52 14509 0 c -1-1 --> -2 c ( b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ b^{26, 2}_0 ∧ -p_52) -> ( b^{26, 3}_2 ∧ b^{26, 3}_1 ∧ -b^{26, 3}_0) c in CNF: c -b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ p_52 ∨ b^{26, 3}_2 c -b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ p_52 ∨ b^{26, 3}_1 c -b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ p_52 ∨ -b^{26, 3}_0 c in DIMACS: -14504 14505 -14506 52 14507 0 -14504 14505 -14506 52 14508 0 -14504 14505 -14506 52 -14509 0 c -2-1 --> break c ( b^{26, 2}_2 ∧ b^{26, 2}_1 ∧ -b^{26, 2}_0 ∧ -p_52) -> break c in CNF: c -b^{26, 2}_2 ∨ -b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ p_52 ∨ break c in DIMACS: -14504 -14505 14506 52 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 2}_2 ∧ -b^{26, 2}_1 ∧ -b^{26, 2}_0 ∧ true) c in CNF: c -b^{26, 2}_2 ∨ b^{26, 2}_1 ∨ b^{26, 2}_0 ∨ false c in DIMACS: -14504 14505 14506 0 c 3 does not represent an automaton state. c -(-b^{26, 2}_2 ∧ b^{26, 2}_1 ∧ b^{26, 2}_0 ∧ true) c in CNF: c b^{26, 2}_2 ∨ -b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ false c in DIMACS: 14504 -14505 -14506 0 c -3 does not represent an automaton state. c -( b^{26, 2}_2 ∧ b^{26, 2}_1 ∧ b^{26, 2}_0 ∧ true) c in CNF: c -b^{26, 2}_2 ∨ -b^{26, 2}_1 ∨ -b^{26, 2}_0 ∨ false c in DIMACS: -14504 -14505 -14506 0 c i = 3 c -2+1 --> -1 c ( b^{26, 3}_2 ∧ b^{26, 3}_1 ∧ -b^{26, 3}_0 ∧ p_78) -> ( b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ b^{26, 4}_0) c in CNF: c -b^{26, 3}_2 ∨ -b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ -p_78 ∨ b^{26, 4}_2 c -b^{26, 3}_2 ∨ -b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ -p_78 ∨ -b^{26, 4}_1 c -b^{26, 3}_2 ∨ -b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ -p_78 ∨ b^{26, 4}_0 c in DIMACS: -14507 -14508 14509 -78 14510 0 -14507 -14508 14509 -78 -14511 0 -14507 -14508 14509 -78 14512 0 c -1+1 --> 0 c ( b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ b^{26, 3}_0 ∧ p_78) -> (-b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ -b^{26, 4}_0) c in CNF: c -b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ -p_78 ∨ -b^{26, 4}_2 c -b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ -p_78 ∨ -b^{26, 4}_1 c -b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ -p_78 ∨ -b^{26, 4}_0 c in DIMACS: -14507 14508 -14509 -78 -14510 0 -14507 14508 -14509 -78 -14511 0 -14507 14508 -14509 -78 -14512 0 c 0+1 --> 1 c (-b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ -b^{26, 3}_0 ∧ p_78) -> (-b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ b^{26, 4}_0) c in CNF: c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ -p_78 ∨ -b^{26, 4}_2 c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ -p_78 ∨ -b^{26, 4}_1 c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ -p_78 ∨ b^{26, 4}_0 c in DIMACS: 14507 14508 14509 -78 -14510 0 14507 14508 14509 -78 -14511 0 14507 14508 14509 -78 14512 0 c 1+1 --> 2 c (-b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ b^{26, 3}_0 ∧ p_78) -> (-b^{26, 4}_2 ∧ b^{26, 4}_1 ∧ -b^{26, 4}_0) c in CNF: c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ -p_78 ∨ -b^{26, 4}_2 c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ -p_78 ∨ b^{26, 4}_1 c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ -p_78 ∨ -b^{26, 4}_0 c in DIMACS: 14507 14508 -14509 -78 -14510 0 14507 14508 -14509 -78 14511 0 14507 14508 -14509 -78 -14512 0 c 2+1 --> break c (-b^{26, 3}_2 ∧ b^{26, 3}_1 ∧ -b^{26, 3}_0 ∧ p_78) -> break c in CNF: c b^{26, 3}_2 ∨ -b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ -p_78 ∨ break c in DIMACS: 14507 -14508 14509 -78 1162 0 c 2-1 --> 1 c (-b^{26, 3}_2 ∧ b^{26, 3}_1 ∧ -b^{26, 3}_0 ∧ -p_78) -> (-b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ b^{26, 4}_0) c in CNF: c b^{26, 3}_2 ∨ -b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ p_78 ∨ -b^{26, 4}_2 c b^{26, 3}_2 ∨ -b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ p_78 ∨ -b^{26, 4}_1 c b^{26, 3}_2 ∨ -b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ p_78 ∨ b^{26, 4}_0 c in DIMACS: 14507 -14508 14509 78 -14510 0 14507 -14508 14509 78 -14511 0 14507 -14508 14509 78 14512 0 c 1-1 --> 0 c (-b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ b^{26, 3}_0 ∧ -p_78) -> (-b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ -b^{26, 4}_0) c in CNF: c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ p_78 ∨ -b^{26, 4}_2 c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ p_78 ∨ -b^{26, 4}_1 c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ p_78 ∨ -b^{26, 4}_0 c in DIMACS: 14507 14508 -14509 78 -14510 0 14507 14508 -14509 78 -14511 0 14507 14508 -14509 78 -14512 0 c 0-1 --> -1 c (-b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ -b^{26, 3}_0 ∧ -p_78) -> ( b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ b^{26, 4}_0) c in CNF: c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ p_78 ∨ b^{26, 4}_2 c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ p_78 ∨ -b^{26, 4}_1 c b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ p_78 ∨ b^{26, 4}_0 c in DIMACS: 14507 14508 14509 78 14510 0 14507 14508 14509 78 -14511 0 14507 14508 14509 78 14512 0 c -1-1 --> -2 c ( b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ b^{26, 3}_0 ∧ -p_78) -> ( b^{26, 4}_2 ∧ b^{26, 4}_1 ∧ -b^{26, 4}_0) c in CNF: c -b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ p_78 ∨ b^{26, 4}_2 c -b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ p_78 ∨ b^{26, 4}_1 c -b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ p_78 ∨ -b^{26, 4}_0 c in DIMACS: -14507 14508 -14509 78 14510 0 -14507 14508 -14509 78 14511 0 -14507 14508 -14509 78 -14512 0 c -2-1 --> break c ( b^{26, 3}_2 ∧ b^{26, 3}_1 ∧ -b^{26, 3}_0 ∧ -p_78) -> break c in CNF: c -b^{26, 3}_2 ∨ -b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ p_78 ∨ break c in DIMACS: -14507 -14508 14509 78 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 3}_2 ∧ -b^{26, 3}_1 ∧ -b^{26, 3}_0 ∧ true) c in CNF: c -b^{26, 3}_2 ∨ b^{26, 3}_1 ∨ b^{26, 3}_0 ∨ false c in DIMACS: -14507 14508 14509 0 c 3 does not represent an automaton state. c -(-b^{26, 3}_2 ∧ b^{26, 3}_1 ∧ b^{26, 3}_0 ∧ true) c in CNF: c b^{26, 3}_2 ∨ -b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ false c in DIMACS: 14507 -14508 -14509 0 c -3 does not represent an automaton state. c -( b^{26, 3}_2 ∧ b^{26, 3}_1 ∧ b^{26, 3}_0 ∧ true) c in CNF: c -b^{26, 3}_2 ∨ -b^{26, 3}_1 ∨ -b^{26, 3}_0 ∨ false c in DIMACS: -14507 -14508 -14509 0 c i = 4 c -2+1 --> -1 c ( b^{26, 4}_2 ∧ b^{26, 4}_1 ∧ -b^{26, 4}_0 ∧ p_104) -> ( b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ b^{26, 5}_0) c in CNF: c -b^{26, 4}_2 ∨ -b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ -p_104 ∨ b^{26, 5}_2 c -b^{26, 4}_2 ∨ -b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ -p_104 ∨ -b^{26, 5}_1 c -b^{26, 4}_2 ∨ -b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ -p_104 ∨ b^{26, 5}_0 c in DIMACS: -14510 -14511 14512 -104 14513 0 -14510 -14511 14512 -104 -14514 0 -14510 -14511 14512 -104 14515 0 c -1+1 --> 0 c ( b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ b^{26, 4}_0 ∧ p_104) -> (-b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ -b^{26, 5}_0) c in CNF: c -b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ -p_104 ∨ -b^{26, 5}_2 c -b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ -p_104 ∨ -b^{26, 5}_1 c -b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ -p_104 ∨ -b^{26, 5}_0 c in DIMACS: -14510 14511 -14512 -104 -14513 0 -14510 14511 -14512 -104 -14514 0 -14510 14511 -14512 -104 -14515 0 c 0+1 --> 1 c (-b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ -b^{26, 4}_0 ∧ p_104) -> (-b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ b^{26, 5}_0) c in CNF: c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ -p_104 ∨ -b^{26, 5}_2 c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ -p_104 ∨ -b^{26, 5}_1 c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ -p_104 ∨ b^{26, 5}_0 c in DIMACS: 14510 14511 14512 -104 -14513 0 14510 14511 14512 -104 -14514 0 14510 14511 14512 -104 14515 0 c 1+1 --> 2 c (-b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ b^{26, 4}_0 ∧ p_104) -> (-b^{26, 5}_2 ∧ b^{26, 5}_1 ∧ -b^{26, 5}_0) c in CNF: c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ -p_104 ∨ -b^{26, 5}_2 c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ -p_104 ∨ b^{26, 5}_1 c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ -p_104 ∨ -b^{26, 5}_0 c in DIMACS: 14510 14511 -14512 -104 -14513 0 14510 14511 -14512 -104 14514 0 14510 14511 -14512 -104 -14515 0 c 2+1 --> break c (-b^{26, 4}_2 ∧ b^{26, 4}_1 ∧ -b^{26, 4}_0 ∧ p_104) -> break c in CNF: c b^{26, 4}_2 ∨ -b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ -p_104 ∨ break c in DIMACS: 14510 -14511 14512 -104 1162 0 c 2-1 --> 1 c (-b^{26, 4}_2 ∧ b^{26, 4}_1 ∧ -b^{26, 4}_0 ∧ -p_104) -> (-b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ b^{26, 5}_0) c in CNF: c b^{26, 4}_2 ∨ -b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ p_104 ∨ -b^{26, 5}_2 c b^{26, 4}_2 ∨ -b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ p_104 ∨ -b^{26, 5}_1 c b^{26, 4}_2 ∨ -b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ p_104 ∨ b^{26, 5}_0 c in DIMACS: 14510 -14511 14512 104 -14513 0 14510 -14511 14512 104 -14514 0 14510 -14511 14512 104 14515 0 c 1-1 --> 0 c (-b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ b^{26, 4}_0 ∧ -p_104) -> (-b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ -b^{26, 5}_0) c in CNF: c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ p_104 ∨ -b^{26, 5}_2 c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ p_104 ∨ -b^{26, 5}_1 c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ p_104 ∨ -b^{26, 5}_0 c in DIMACS: 14510 14511 -14512 104 -14513 0 14510 14511 -14512 104 -14514 0 14510 14511 -14512 104 -14515 0 c 0-1 --> -1 c (-b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ -b^{26, 4}_0 ∧ -p_104) -> ( b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ b^{26, 5}_0) c in CNF: c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ p_104 ∨ b^{26, 5}_2 c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ p_104 ∨ -b^{26, 5}_1 c b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ p_104 ∨ b^{26, 5}_0 c in DIMACS: 14510 14511 14512 104 14513 0 14510 14511 14512 104 -14514 0 14510 14511 14512 104 14515 0 c -1-1 --> -2 c ( b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ b^{26, 4}_0 ∧ -p_104) -> ( b^{26, 5}_2 ∧ b^{26, 5}_1 ∧ -b^{26, 5}_0) c in CNF: c -b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ p_104 ∨ b^{26, 5}_2 c -b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ p_104 ∨ b^{26, 5}_1 c -b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ p_104 ∨ -b^{26, 5}_0 c in DIMACS: -14510 14511 -14512 104 14513 0 -14510 14511 -14512 104 14514 0 -14510 14511 -14512 104 -14515 0 c -2-1 --> break c ( b^{26, 4}_2 ∧ b^{26, 4}_1 ∧ -b^{26, 4}_0 ∧ -p_104) -> break c in CNF: c -b^{26, 4}_2 ∨ -b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ p_104 ∨ break c in DIMACS: -14510 -14511 14512 104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 4}_2 ∧ -b^{26, 4}_1 ∧ -b^{26, 4}_0 ∧ true) c in CNF: c -b^{26, 4}_2 ∨ b^{26, 4}_1 ∨ b^{26, 4}_0 ∨ false c in DIMACS: -14510 14511 14512 0 c 3 does not represent an automaton state. c -(-b^{26, 4}_2 ∧ b^{26, 4}_1 ∧ b^{26, 4}_0 ∧ true) c in CNF: c b^{26, 4}_2 ∨ -b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ false c in DIMACS: 14510 -14511 -14512 0 c -3 does not represent an automaton state. c -( b^{26, 4}_2 ∧ b^{26, 4}_1 ∧ b^{26, 4}_0 ∧ true) c in CNF: c -b^{26, 4}_2 ∨ -b^{26, 4}_1 ∨ -b^{26, 4}_0 ∨ false c in DIMACS: -14510 -14511 -14512 0 c i = 5 c -2+1 --> -1 c ( b^{26, 5}_2 ∧ b^{26, 5}_1 ∧ -b^{26, 5}_0 ∧ p_130) -> ( b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ b^{26, 6}_0) c in CNF: c -b^{26, 5}_2 ∨ -b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ -p_130 ∨ b^{26, 6}_2 c -b^{26, 5}_2 ∨ -b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ -p_130 ∨ -b^{26, 6}_1 c -b^{26, 5}_2 ∨ -b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ -p_130 ∨ b^{26, 6}_0 c in DIMACS: -14513 -14514 14515 -130 14516 0 -14513 -14514 14515 -130 -14517 0 -14513 -14514 14515 -130 14518 0 c -1+1 --> 0 c ( b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ b^{26, 5}_0 ∧ p_130) -> (-b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ -b^{26, 6}_0) c in CNF: c -b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ -p_130 ∨ -b^{26, 6}_2 c -b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ -p_130 ∨ -b^{26, 6}_1 c -b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ -p_130 ∨ -b^{26, 6}_0 c in DIMACS: -14513 14514 -14515 -130 -14516 0 -14513 14514 -14515 -130 -14517 0 -14513 14514 -14515 -130 -14518 0 c 0+1 --> 1 c (-b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ -b^{26, 5}_0 ∧ p_130) -> (-b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ b^{26, 6}_0) c in CNF: c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ -p_130 ∨ -b^{26, 6}_2 c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ -p_130 ∨ -b^{26, 6}_1 c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ -p_130 ∨ b^{26, 6}_0 c in DIMACS: 14513 14514 14515 -130 -14516 0 14513 14514 14515 -130 -14517 0 14513 14514 14515 -130 14518 0 c 1+1 --> 2 c (-b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ b^{26, 5}_0 ∧ p_130) -> (-b^{26, 6}_2 ∧ b^{26, 6}_1 ∧ -b^{26, 6}_0) c in CNF: c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ -p_130 ∨ -b^{26, 6}_2 c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ -p_130 ∨ b^{26, 6}_1 c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ -p_130 ∨ -b^{26, 6}_0 c in DIMACS: 14513 14514 -14515 -130 -14516 0 14513 14514 -14515 -130 14517 0 14513 14514 -14515 -130 -14518 0 c 2+1 --> break c (-b^{26, 5}_2 ∧ b^{26, 5}_1 ∧ -b^{26, 5}_0 ∧ p_130) -> break c in CNF: c b^{26, 5}_2 ∨ -b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ -p_130 ∨ break c in DIMACS: 14513 -14514 14515 -130 1162 0 c 2-1 --> 1 c (-b^{26, 5}_2 ∧ b^{26, 5}_1 ∧ -b^{26, 5}_0 ∧ -p_130) -> (-b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ b^{26, 6}_0) c in CNF: c b^{26, 5}_2 ∨ -b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ p_130 ∨ -b^{26, 6}_2 c b^{26, 5}_2 ∨ -b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ p_130 ∨ -b^{26, 6}_1 c b^{26, 5}_2 ∨ -b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ p_130 ∨ b^{26, 6}_0 c in DIMACS: 14513 -14514 14515 130 -14516 0 14513 -14514 14515 130 -14517 0 14513 -14514 14515 130 14518 0 c 1-1 --> 0 c (-b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ b^{26, 5}_0 ∧ -p_130) -> (-b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ -b^{26, 6}_0) c in CNF: c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ p_130 ∨ -b^{26, 6}_2 c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ p_130 ∨ -b^{26, 6}_1 c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ p_130 ∨ -b^{26, 6}_0 c in DIMACS: 14513 14514 -14515 130 -14516 0 14513 14514 -14515 130 -14517 0 14513 14514 -14515 130 -14518 0 c 0-1 --> -1 c (-b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ -b^{26, 5}_0 ∧ -p_130) -> ( b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ b^{26, 6}_0) c in CNF: c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ p_130 ∨ b^{26, 6}_2 c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ p_130 ∨ -b^{26, 6}_1 c b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ p_130 ∨ b^{26, 6}_0 c in DIMACS: 14513 14514 14515 130 14516 0 14513 14514 14515 130 -14517 0 14513 14514 14515 130 14518 0 c -1-1 --> -2 c ( b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ b^{26, 5}_0 ∧ -p_130) -> ( b^{26, 6}_2 ∧ b^{26, 6}_1 ∧ -b^{26, 6}_0) c in CNF: c -b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ p_130 ∨ b^{26, 6}_2 c -b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ p_130 ∨ b^{26, 6}_1 c -b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ p_130 ∨ -b^{26, 6}_0 c in DIMACS: -14513 14514 -14515 130 14516 0 -14513 14514 -14515 130 14517 0 -14513 14514 -14515 130 -14518 0 c -2-1 --> break c ( b^{26, 5}_2 ∧ b^{26, 5}_1 ∧ -b^{26, 5}_0 ∧ -p_130) -> break c in CNF: c -b^{26, 5}_2 ∨ -b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ p_130 ∨ break c in DIMACS: -14513 -14514 14515 130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 5}_2 ∧ -b^{26, 5}_1 ∧ -b^{26, 5}_0 ∧ true) c in CNF: c -b^{26, 5}_2 ∨ b^{26, 5}_1 ∨ b^{26, 5}_0 ∨ false c in DIMACS: -14513 14514 14515 0 c 3 does not represent an automaton state. c -(-b^{26, 5}_2 ∧ b^{26, 5}_1 ∧ b^{26, 5}_0 ∧ true) c in CNF: c b^{26, 5}_2 ∨ -b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ false c in DIMACS: 14513 -14514 -14515 0 c -3 does not represent an automaton state. c -( b^{26, 5}_2 ∧ b^{26, 5}_1 ∧ b^{26, 5}_0 ∧ true) c in CNF: c -b^{26, 5}_2 ∨ -b^{26, 5}_1 ∨ -b^{26, 5}_0 ∨ false c in DIMACS: -14513 -14514 -14515 0 c i = 6 c -2+1 --> -1 c ( b^{26, 6}_2 ∧ b^{26, 6}_1 ∧ -b^{26, 6}_0 ∧ p_156) -> ( b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ b^{26, 7}_0) c in CNF: c -b^{26, 6}_2 ∨ -b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ -p_156 ∨ b^{26, 7}_2 c -b^{26, 6}_2 ∨ -b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ -p_156 ∨ -b^{26, 7}_1 c -b^{26, 6}_2 ∨ -b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ -p_156 ∨ b^{26, 7}_0 c in DIMACS: -14516 -14517 14518 -156 14519 0 -14516 -14517 14518 -156 -14520 0 -14516 -14517 14518 -156 14521 0 c -1+1 --> 0 c ( b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ b^{26, 6}_0 ∧ p_156) -> (-b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ -b^{26, 7}_0) c in CNF: c -b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ -p_156 ∨ -b^{26, 7}_2 c -b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ -p_156 ∨ -b^{26, 7}_1 c -b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ -p_156 ∨ -b^{26, 7}_0 c in DIMACS: -14516 14517 -14518 -156 -14519 0 -14516 14517 -14518 -156 -14520 0 -14516 14517 -14518 -156 -14521 0 c 0+1 --> 1 c (-b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ -b^{26, 6}_0 ∧ p_156) -> (-b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ b^{26, 7}_0) c in CNF: c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ -p_156 ∨ -b^{26, 7}_2 c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ -p_156 ∨ -b^{26, 7}_1 c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ -p_156 ∨ b^{26, 7}_0 c in DIMACS: 14516 14517 14518 -156 -14519 0 14516 14517 14518 -156 -14520 0 14516 14517 14518 -156 14521 0 c 1+1 --> 2 c (-b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ b^{26, 6}_0 ∧ p_156) -> (-b^{26, 7}_2 ∧ b^{26, 7}_1 ∧ -b^{26, 7}_0) c in CNF: c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ -p_156 ∨ -b^{26, 7}_2 c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ -p_156 ∨ b^{26, 7}_1 c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ -p_156 ∨ -b^{26, 7}_0 c in DIMACS: 14516 14517 -14518 -156 -14519 0 14516 14517 -14518 -156 14520 0 14516 14517 -14518 -156 -14521 0 c 2+1 --> break c (-b^{26, 6}_2 ∧ b^{26, 6}_1 ∧ -b^{26, 6}_0 ∧ p_156) -> break c in CNF: c b^{26, 6}_2 ∨ -b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ -p_156 ∨ break c in DIMACS: 14516 -14517 14518 -156 1162 0 c 2-1 --> 1 c (-b^{26, 6}_2 ∧ b^{26, 6}_1 ∧ -b^{26, 6}_0 ∧ -p_156) -> (-b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ b^{26, 7}_0) c in CNF: c b^{26, 6}_2 ∨ -b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ p_156 ∨ -b^{26, 7}_2 c b^{26, 6}_2 ∨ -b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ p_156 ∨ -b^{26, 7}_1 c b^{26, 6}_2 ∨ -b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ p_156 ∨ b^{26, 7}_0 c in DIMACS: 14516 -14517 14518 156 -14519 0 14516 -14517 14518 156 -14520 0 14516 -14517 14518 156 14521 0 c 1-1 --> 0 c (-b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ b^{26, 6}_0 ∧ -p_156) -> (-b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ -b^{26, 7}_0) c in CNF: c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ p_156 ∨ -b^{26, 7}_2 c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ p_156 ∨ -b^{26, 7}_1 c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ p_156 ∨ -b^{26, 7}_0 c in DIMACS: 14516 14517 -14518 156 -14519 0 14516 14517 -14518 156 -14520 0 14516 14517 -14518 156 -14521 0 c 0-1 --> -1 c (-b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ -b^{26, 6}_0 ∧ -p_156) -> ( b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ b^{26, 7}_0) c in CNF: c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ p_156 ∨ b^{26, 7}_2 c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ p_156 ∨ -b^{26, 7}_1 c b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ p_156 ∨ b^{26, 7}_0 c in DIMACS: 14516 14517 14518 156 14519 0 14516 14517 14518 156 -14520 0 14516 14517 14518 156 14521 0 c -1-1 --> -2 c ( b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ b^{26, 6}_0 ∧ -p_156) -> ( b^{26, 7}_2 ∧ b^{26, 7}_1 ∧ -b^{26, 7}_0) c in CNF: c -b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ p_156 ∨ b^{26, 7}_2 c -b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ p_156 ∨ b^{26, 7}_1 c -b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ p_156 ∨ -b^{26, 7}_0 c in DIMACS: -14516 14517 -14518 156 14519 0 -14516 14517 -14518 156 14520 0 -14516 14517 -14518 156 -14521 0 c -2-1 --> break c ( b^{26, 6}_2 ∧ b^{26, 6}_1 ∧ -b^{26, 6}_0 ∧ -p_156) -> break c in CNF: c -b^{26, 6}_2 ∨ -b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ p_156 ∨ break c in DIMACS: -14516 -14517 14518 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 6}_2 ∧ -b^{26, 6}_1 ∧ -b^{26, 6}_0 ∧ true) c in CNF: c -b^{26, 6}_2 ∨ b^{26, 6}_1 ∨ b^{26, 6}_0 ∨ false c in DIMACS: -14516 14517 14518 0 c 3 does not represent an automaton state. c -(-b^{26, 6}_2 ∧ b^{26, 6}_1 ∧ b^{26, 6}_0 ∧ true) c in CNF: c b^{26, 6}_2 ∨ -b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ false c in DIMACS: 14516 -14517 -14518 0 c -3 does not represent an automaton state. c -( b^{26, 6}_2 ∧ b^{26, 6}_1 ∧ b^{26, 6}_0 ∧ true) c in CNF: c -b^{26, 6}_2 ∨ -b^{26, 6}_1 ∨ -b^{26, 6}_0 ∨ false c in DIMACS: -14516 -14517 -14518 0 c i = 7 c -2+1 --> -1 c ( b^{26, 7}_2 ∧ b^{26, 7}_1 ∧ -b^{26, 7}_0 ∧ p_182) -> ( b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ b^{26, 8}_0) c in CNF: c -b^{26, 7}_2 ∨ -b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ -p_182 ∨ b^{26, 8}_2 c -b^{26, 7}_2 ∨ -b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ -p_182 ∨ -b^{26, 8}_1 c -b^{26, 7}_2 ∨ -b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ -p_182 ∨ b^{26, 8}_0 c in DIMACS: -14519 -14520 14521 -182 14522 0 -14519 -14520 14521 -182 -14523 0 -14519 -14520 14521 -182 14524 0 c -1+1 --> 0 c ( b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ b^{26, 7}_0 ∧ p_182) -> (-b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ -b^{26, 8}_0) c in CNF: c -b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ -p_182 ∨ -b^{26, 8}_2 c -b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ -p_182 ∨ -b^{26, 8}_1 c -b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ -p_182 ∨ -b^{26, 8}_0 c in DIMACS: -14519 14520 -14521 -182 -14522 0 -14519 14520 -14521 -182 -14523 0 -14519 14520 -14521 -182 -14524 0 c 0+1 --> 1 c (-b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ -b^{26, 7}_0 ∧ p_182) -> (-b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ b^{26, 8}_0) c in CNF: c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ -p_182 ∨ -b^{26, 8}_2 c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ -p_182 ∨ -b^{26, 8}_1 c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ -p_182 ∨ b^{26, 8}_0 c in DIMACS: 14519 14520 14521 -182 -14522 0 14519 14520 14521 -182 -14523 0 14519 14520 14521 -182 14524 0 c 1+1 --> 2 c (-b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ b^{26, 7}_0 ∧ p_182) -> (-b^{26, 8}_2 ∧ b^{26, 8}_1 ∧ -b^{26, 8}_0) c in CNF: c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ -p_182 ∨ -b^{26, 8}_2 c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ -p_182 ∨ b^{26, 8}_1 c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ -p_182 ∨ -b^{26, 8}_0 c in DIMACS: 14519 14520 -14521 -182 -14522 0 14519 14520 -14521 -182 14523 0 14519 14520 -14521 -182 -14524 0 c 2+1 --> break c (-b^{26, 7}_2 ∧ b^{26, 7}_1 ∧ -b^{26, 7}_0 ∧ p_182) -> break c in CNF: c b^{26, 7}_2 ∨ -b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ -p_182 ∨ break c in DIMACS: 14519 -14520 14521 -182 1162 0 c 2-1 --> 1 c (-b^{26, 7}_2 ∧ b^{26, 7}_1 ∧ -b^{26, 7}_0 ∧ -p_182) -> (-b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ b^{26, 8}_0) c in CNF: c b^{26, 7}_2 ∨ -b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ p_182 ∨ -b^{26, 8}_2 c b^{26, 7}_2 ∨ -b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ p_182 ∨ -b^{26, 8}_1 c b^{26, 7}_2 ∨ -b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ p_182 ∨ b^{26, 8}_0 c in DIMACS: 14519 -14520 14521 182 -14522 0 14519 -14520 14521 182 -14523 0 14519 -14520 14521 182 14524 0 c 1-1 --> 0 c (-b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ b^{26, 7}_0 ∧ -p_182) -> (-b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ -b^{26, 8}_0) c in CNF: c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ p_182 ∨ -b^{26, 8}_2 c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ p_182 ∨ -b^{26, 8}_1 c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ p_182 ∨ -b^{26, 8}_0 c in DIMACS: 14519 14520 -14521 182 -14522 0 14519 14520 -14521 182 -14523 0 14519 14520 -14521 182 -14524 0 c 0-1 --> -1 c (-b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ -b^{26, 7}_0 ∧ -p_182) -> ( b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ b^{26, 8}_0) c in CNF: c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ p_182 ∨ b^{26, 8}_2 c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ p_182 ∨ -b^{26, 8}_1 c b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ p_182 ∨ b^{26, 8}_0 c in DIMACS: 14519 14520 14521 182 14522 0 14519 14520 14521 182 -14523 0 14519 14520 14521 182 14524 0 c -1-1 --> -2 c ( b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ b^{26, 7}_0 ∧ -p_182) -> ( b^{26, 8}_2 ∧ b^{26, 8}_1 ∧ -b^{26, 8}_0) c in CNF: c -b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ p_182 ∨ b^{26, 8}_2 c -b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ p_182 ∨ b^{26, 8}_1 c -b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ p_182 ∨ -b^{26, 8}_0 c in DIMACS: -14519 14520 -14521 182 14522 0 -14519 14520 -14521 182 14523 0 -14519 14520 -14521 182 -14524 0 c -2-1 --> break c ( b^{26, 7}_2 ∧ b^{26, 7}_1 ∧ -b^{26, 7}_0 ∧ -p_182) -> break c in CNF: c -b^{26, 7}_2 ∨ -b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ p_182 ∨ break c in DIMACS: -14519 -14520 14521 182 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 7}_2 ∧ -b^{26, 7}_1 ∧ -b^{26, 7}_0 ∧ true) c in CNF: c -b^{26, 7}_2 ∨ b^{26, 7}_1 ∨ b^{26, 7}_0 ∨ false c in DIMACS: -14519 14520 14521 0 c 3 does not represent an automaton state. c -(-b^{26, 7}_2 ∧ b^{26, 7}_1 ∧ b^{26, 7}_0 ∧ true) c in CNF: c b^{26, 7}_2 ∨ -b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ false c in DIMACS: 14519 -14520 -14521 0 c -3 does not represent an automaton state. c -( b^{26, 7}_2 ∧ b^{26, 7}_1 ∧ b^{26, 7}_0 ∧ true) c in CNF: c -b^{26, 7}_2 ∨ -b^{26, 7}_1 ∨ -b^{26, 7}_0 ∨ false c in DIMACS: -14519 -14520 -14521 0 c i = 8 c -2+1 --> -1 c ( b^{26, 8}_2 ∧ b^{26, 8}_1 ∧ -b^{26, 8}_0 ∧ p_208) -> ( b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ b^{26, 9}_0) c in CNF: c -b^{26, 8}_2 ∨ -b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ -p_208 ∨ b^{26, 9}_2 c -b^{26, 8}_2 ∨ -b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ -p_208 ∨ -b^{26, 9}_1 c -b^{26, 8}_2 ∨ -b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ -p_208 ∨ b^{26, 9}_0 c in DIMACS: -14522 -14523 14524 -208 14525 0 -14522 -14523 14524 -208 -14526 0 -14522 -14523 14524 -208 14527 0 c -1+1 --> 0 c ( b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ b^{26, 8}_0 ∧ p_208) -> (-b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ -b^{26, 9}_0) c in CNF: c -b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ -p_208 ∨ -b^{26, 9}_2 c -b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ -p_208 ∨ -b^{26, 9}_1 c -b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ -p_208 ∨ -b^{26, 9}_0 c in DIMACS: -14522 14523 -14524 -208 -14525 0 -14522 14523 -14524 -208 -14526 0 -14522 14523 -14524 -208 -14527 0 c 0+1 --> 1 c (-b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ -b^{26, 8}_0 ∧ p_208) -> (-b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ b^{26, 9}_0) c in CNF: c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ -p_208 ∨ -b^{26, 9}_2 c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ -p_208 ∨ -b^{26, 9}_1 c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ -p_208 ∨ b^{26, 9}_0 c in DIMACS: 14522 14523 14524 -208 -14525 0 14522 14523 14524 -208 -14526 0 14522 14523 14524 -208 14527 0 c 1+1 --> 2 c (-b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ b^{26, 8}_0 ∧ p_208) -> (-b^{26, 9}_2 ∧ b^{26, 9}_1 ∧ -b^{26, 9}_0) c in CNF: c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ -p_208 ∨ -b^{26, 9}_2 c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ -p_208 ∨ b^{26, 9}_1 c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ -p_208 ∨ -b^{26, 9}_0 c in DIMACS: 14522 14523 -14524 -208 -14525 0 14522 14523 -14524 -208 14526 0 14522 14523 -14524 -208 -14527 0 c 2+1 --> break c (-b^{26, 8}_2 ∧ b^{26, 8}_1 ∧ -b^{26, 8}_0 ∧ p_208) -> break c in CNF: c b^{26, 8}_2 ∨ -b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ -p_208 ∨ break c in DIMACS: 14522 -14523 14524 -208 1162 0 c 2-1 --> 1 c (-b^{26, 8}_2 ∧ b^{26, 8}_1 ∧ -b^{26, 8}_0 ∧ -p_208) -> (-b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ b^{26, 9}_0) c in CNF: c b^{26, 8}_2 ∨ -b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ p_208 ∨ -b^{26, 9}_2 c b^{26, 8}_2 ∨ -b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ p_208 ∨ -b^{26, 9}_1 c b^{26, 8}_2 ∨ -b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ p_208 ∨ b^{26, 9}_0 c in DIMACS: 14522 -14523 14524 208 -14525 0 14522 -14523 14524 208 -14526 0 14522 -14523 14524 208 14527 0 c 1-1 --> 0 c (-b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ b^{26, 8}_0 ∧ -p_208) -> (-b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ -b^{26, 9}_0) c in CNF: c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ p_208 ∨ -b^{26, 9}_2 c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ p_208 ∨ -b^{26, 9}_1 c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ p_208 ∨ -b^{26, 9}_0 c in DIMACS: 14522 14523 -14524 208 -14525 0 14522 14523 -14524 208 -14526 0 14522 14523 -14524 208 -14527 0 c 0-1 --> -1 c (-b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ -b^{26, 8}_0 ∧ -p_208) -> ( b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ b^{26, 9}_0) c in CNF: c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ p_208 ∨ b^{26, 9}_2 c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ p_208 ∨ -b^{26, 9}_1 c b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ p_208 ∨ b^{26, 9}_0 c in DIMACS: 14522 14523 14524 208 14525 0 14522 14523 14524 208 -14526 0 14522 14523 14524 208 14527 0 c -1-1 --> -2 c ( b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ b^{26, 8}_0 ∧ -p_208) -> ( b^{26, 9}_2 ∧ b^{26, 9}_1 ∧ -b^{26, 9}_0) c in CNF: c -b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ p_208 ∨ b^{26, 9}_2 c -b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ p_208 ∨ b^{26, 9}_1 c -b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ p_208 ∨ -b^{26, 9}_0 c in DIMACS: -14522 14523 -14524 208 14525 0 -14522 14523 -14524 208 14526 0 -14522 14523 -14524 208 -14527 0 c -2-1 --> break c ( b^{26, 8}_2 ∧ b^{26, 8}_1 ∧ -b^{26, 8}_0 ∧ -p_208) -> break c in CNF: c -b^{26, 8}_2 ∨ -b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ p_208 ∨ break c in DIMACS: -14522 -14523 14524 208 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 8}_2 ∧ -b^{26, 8}_1 ∧ -b^{26, 8}_0 ∧ true) c in CNF: c -b^{26, 8}_2 ∨ b^{26, 8}_1 ∨ b^{26, 8}_0 ∨ false c in DIMACS: -14522 14523 14524 0 c 3 does not represent an automaton state. c -(-b^{26, 8}_2 ∧ b^{26, 8}_1 ∧ b^{26, 8}_0 ∧ true) c in CNF: c b^{26, 8}_2 ∨ -b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ false c in DIMACS: 14522 -14523 -14524 0 c -3 does not represent an automaton state. c -( b^{26, 8}_2 ∧ b^{26, 8}_1 ∧ b^{26, 8}_0 ∧ true) c in CNF: c -b^{26, 8}_2 ∨ -b^{26, 8}_1 ∨ -b^{26, 8}_0 ∨ false c in DIMACS: -14522 -14523 -14524 0 c i = 9 c -2+1 --> -1 c ( b^{26, 9}_2 ∧ b^{26, 9}_1 ∧ -b^{26, 9}_0 ∧ p_234) -> ( b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ b^{26, 10}_0) c in CNF: c -b^{26, 9}_2 ∨ -b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ -p_234 ∨ b^{26, 10}_2 c -b^{26, 9}_2 ∨ -b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ -p_234 ∨ -b^{26, 10}_1 c -b^{26, 9}_2 ∨ -b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ -p_234 ∨ b^{26, 10}_0 c in DIMACS: -14525 -14526 14527 -234 14528 0 -14525 -14526 14527 -234 -14529 0 -14525 -14526 14527 -234 14530 0 c -1+1 --> 0 c ( b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ b^{26, 9}_0 ∧ p_234) -> (-b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ -b^{26, 10}_0) c in CNF: c -b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ -p_234 ∨ -b^{26, 10}_2 c -b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ -p_234 ∨ -b^{26, 10}_1 c -b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ -p_234 ∨ -b^{26, 10}_0 c in DIMACS: -14525 14526 -14527 -234 -14528 0 -14525 14526 -14527 -234 -14529 0 -14525 14526 -14527 -234 -14530 0 c 0+1 --> 1 c (-b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ -b^{26, 9}_0 ∧ p_234) -> (-b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ b^{26, 10}_0) c in CNF: c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ -p_234 ∨ -b^{26, 10}_2 c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ -p_234 ∨ -b^{26, 10}_1 c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ -p_234 ∨ b^{26, 10}_0 c in DIMACS: 14525 14526 14527 -234 -14528 0 14525 14526 14527 -234 -14529 0 14525 14526 14527 -234 14530 0 c 1+1 --> 2 c (-b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ b^{26, 9}_0 ∧ p_234) -> (-b^{26, 10}_2 ∧ b^{26, 10}_1 ∧ -b^{26, 10}_0) c in CNF: c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ -p_234 ∨ -b^{26, 10}_2 c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ -p_234 ∨ b^{26, 10}_1 c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ -p_234 ∨ -b^{26, 10}_0 c in DIMACS: 14525 14526 -14527 -234 -14528 0 14525 14526 -14527 -234 14529 0 14525 14526 -14527 -234 -14530 0 c 2+1 --> break c (-b^{26, 9}_2 ∧ b^{26, 9}_1 ∧ -b^{26, 9}_0 ∧ p_234) -> break c in CNF: c b^{26, 9}_2 ∨ -b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ -p_234 ∨ break c in DIMACS: 14525 -14526 14527 -234 1162 0 c 2-1 --> 1 c (-b^{26, 9}_2 ∧ b^{26, 9}_1 ∧ -b^{26, 9}_0 ∧ -p_234) -> (-b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ b^{26, 10}_0) c in CNF: c b^{26, 9}_2 ∨ -b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ p_234 ∨ -b^{26, 10}_2 c b^{26, 9}_2 ∨ -b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ p_234 ∨ -b^{26, 10}_1 c b^{26, 9}_2 ∨ -b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ p_234 ∨ b^{26, 10}_0 c in DIMACS: 14525 -14526 14527 234 -14528 0 14525 -14526 14527 234 -14529 0 14525 -14526 14527 234 14530 0 c 1-1 --> 0 c (-b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ b^{26, 9}_0 ∧ -p_234) -> (-b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ -b^{26, 10}_0) c in CNF: c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ p_234 ∨ -b^{26, 10}_2 c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ p_234 ∨ -b^{26, 10}_1 c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ p_234 ∨ -b^{26, 10}_0 c in DIMACS: 14525 14526 -14527 234 -14528 0 14525 14526 -14527 234 -14529 0 14525 14526 -14527 234 -14530 0 c 0-1 --> -1 c (-b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ -b^{26, 9}_0 ∧ -p_234) -> ( b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ b^{26, 10}_0) c in CNF: c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ p_234 ∨ b^{26, 10}_2 c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ p_234 ∨ -b^{26, 10}_1 c b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ p_234 ∨ b^{26, 10}_0 c in DIMACS: 14525 14526 14527 234 14528 0 14525 14526 14527 234 -14529 0 14525 14526 14527 234 14530 0 c -1-1 --> -2 c ( b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ b^{26, 9}_0 ∧ -p_234) -> ( b^{26, 10}_2 ∧ b^{26, 10}_1 ∧ -b^{26, 10}_0) c in CNF: c -b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ p_234 ∨ b^{26, 10}_2 c -b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ p_234 ∨ b^{26, 10}_1 c -b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ p_234 ∨ -b^{26, 10}_0 c in DIMACS: -14525 14526 -14527 234 14528 0 -14525 14526 -14527 234 14529 0 -14525 14526 -14527 234 -14530 0 c -2-1 --> break c ( b^{26, 9}_2 ∧ b^{26, 9}_1 ∧ -b^{26, 9}_0 ∧ -p_234) -> break c in CNF: c -b^{26, 9}_2 ∨ -b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ p_234 ∨ break c in DIMACS: -14525 -14526 14527 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 9}_2 ∧ -b^{26, 9}_1 ∧ -b^{26, 9}_0 ∧ true) c in CNF: c -b^{26, 9}_2 ∨ b^{26, 9}_1 ∨ b^{26, 9}_0 ∨ false c in DIMACS: -14525 14526 14527 0 c 3 does not represent an automaton state. c -(-b^{26, 9}_2 ∧ b^{26, 9}_1 ∧ b^{26, 9}_0 ∧ true) c in CNF: c b^{26, 9}_2 ∨ -b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ false c in DIMACS: 14525 -14526 -14527 0 c -3 does not represent an automaton state. c -( b^{26, 9}_2 ∧ b^{26, 9}_1 ∧ b^{26, 9}_0 ∧ true) c in CNF: c -b^{26, 9}_2 ∨ -b^{26, 9}_1 ∨ -b^{26, 9}_0 ∨ false c in DIMACS: -14525 -14526 -14527 0 c i = 10 c -2+1 --> -1 c ( b^{26, 10}_2 ∧ b^{26, 10}_1 ∧ -b^{26, 10}_0 ∧ p_260) -> ( b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ b^{26, 11}_0) c in CNF: c -b^{26, 10}_2 ∨ -b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ -p_260 ∨ b^{26, 11}_2 c -b^{26, 10}_2 ∨ -b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ -p_260 ∨ -b^{26, 11}_1 c -b^{26, 10}_2 ∨ -b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ -p_260 ∨ b^{26, 11}_0 c in DIMACS: -14528 -14529 14530 -260 14531 0 -14528 -14529 14530 -260 -14532 0 -14528 -14529 14530 -260 14533 0 c -1+1 --> 0 c ( b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ b^{26, 10}_0 ∧ p_260) -> (-b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ -b^{26, 11}_0) c in CNF: c -b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ -p_260 ∨ -b^{26, 11}_2 c -b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ -p_260 ∨ -b^{26, 11}_1 c -b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ -p_260 ∨ -b^{26, 11}_0 c in DIMACS: -14528 14529 -14530 -260 -14531 0 -14528 14529 -14530 -260 -14532 0 -14528 14529 -14530 -260 -14533 0 c 0+1 --> 1 c (-b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ -b^{26, 10}_0 ∧ p_260) -> (-b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ b^{26, 11}_0) c in CNF: c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ -p_260 ∨ -b^{26, 11}_2 c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ -p_260 ∨ -b^{26, 11}_1 c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ -p_260 ∨ b^{26, 11}_0 c in DIMACS: 14528 14529 14530 -260 -14531 0 14528 14529 14530 -260 -14532 0 14528 14529 14530 -260 14533 0 c 1+1 --> 2 c (-b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ b^{26, 10}_0 ∧ p_260) -> (-b^{26, 11}_2 ∧ b^{26, 11}_1 ∧ -b^{26, 11}_0) c in CNF: c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ -p_260 ∨ -b^{26, 11}_2 c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ -p_260 ∨ b^{26, 11}_1 c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ -p_260 ∨ -b^{26, 11}_0 c in DIMACS: 14528 14529 -14530 -260 -14531 0 14528 14529 -14530 -260 14532 0 14528 14529 -14530 -260 -14533 0 c 2+1 --> break c (-b^{26, 10}_2 ∧ b^{26, 10}_1 ∧ -b^{26, 10}_0 ∧ p_260) -> break c in CNF: c b^{26, 10}_2 ∨ -b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ -p_260 ∨ break c in DIMACS: 14528 -14529 14530 -260 1162 0 c 2-1 --> 1 c (-b^{26, 10}_2 ∧ b^{26, 10}_1 ∧ -b^{26, 10}_0 ∧ -p_260) -> (-b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ b^{26, 11}_0) c in CNF: c b^{26, 10}_2 ∨ -b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ p_260 ∨ -b^{26, 11}_2 c b^{26, 10}_2 ∨ -b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ p_260 ∨ -b^{26, 11}_1 c b^{26, 10}_2 ∨ -b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ p_260 ∨ b^{26, 11}_0 c in DIMACS: 14528 -14529 14530 260 -14531 0 14528 -14529 14530 260 -14532 0 14528 -14529 14530 260 14533 0 c 1-1 --> 0 c (-b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ b^{26, 10}_0 ∧ -p_260) -> (-b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ -b^{26, 11}_0) c in CNF: c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ p_260 ∨ -b^{26, 11}_2 c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ p_260 ∨ -b^{26, 11}_1 c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ p_260 ∨ -b^{26, 11}_0 c in DIMACS: 14528 14529 -14530 260 -14531 0 14528 14529 -14530 260 -14532 0 14528 14529 -14530 260 -14533 0 c 0-1 --> -1 c (-b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ -b^{26, 10}_0 ∧ -p_260) -> ( b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ b^{26, 11}_0) c in CNF: c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ p_260 ∨ b^{26, 11}_2 c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ p_260 ∨ -b^{26, 11}_1 c b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ p_260 ∨ b^{26, 11}_0 c in DIMACS: 14528 14529 14530 260 14531 0 14528 14529 14530 260 -14532 0 14528 14529 14530 260 14533 0 c -1-1 --> -2 c ( b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ b^{26, 10}_0 ∧ -p_260) -> ( b^{26, 11}_2 ∧ b^{26, 11}_1 ∧ -b^{26, 11}_0) c in CNF: c -b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ p_260 ∨ b^{26, 11}_2 c -b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ p_260 ∨ b^{26, 11}_1 c -b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ p_260 ∨ -b^{26, 11}_0 c in DIMACS: -14528 14529 -14530 260 14531 0 -14528 14529 -14530 260 14532 0 -14528 14529 -14530 260 -14533 0 c -2-1 --> break c ( b^{26, 10}_2 ∧ b^{26, 10}_1 ∧ -b^{26, 10}_0 ∧ -p_260) -> break c in CNF: c -b^{26, 10}_2 ∨ -b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ p_260 ∨ break c in DIMACS: -14528 -14529 14530 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 10}_2 ∧ -b^{26, 10}_1 ∧ -b^{26, 10}_0 ∧ true) c in CNF: c -b^{26, 10}_2 ∨ b^{26, 10}_1 ∨ b^{26, 10}_0 ∨ false c in DIMACS: -14528 14529 14530 0 c 3 does not represent an automaton state. c -(-b^{26, 10}_2 ∧ b^{26, 10}_1 ∧ b^{26, 10}_0 ∧ true) c in CNF: c b^{26, 10}_2 ∨ -b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ false c in DIMACS: 14528 -14529 -14530 0 c -3 does not represent an automaton state. c -( b^{26, 10}_2 ∧ b^{26, 10}_1 ∧ b^{26, 10}_0 ∧ true) c in CNF: c -b^{26, 10}_2 ∨ -b^{26, 10}_1 ∨ -b^{26, 10}_0 ∨ false c in DIMACS: -14528 -14529 -14530 0 c i = 11 c -2+1 --> -1 c ( b^{26, 11}_2 ∧ b^{26, 11}_1 ∧ -b^{26, 11}_0 ∧ p_286) -> ( b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ b^{26, 12}_0) c in CNF: c -b^{26, 11}_2 ∨ -b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ -p_286 ∨ b^{26, 12}_2 c -b^{26, 11}_2 ∨ -b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ -p_286 ∨ -b^{26, 12}_1 c -b^{26, 11}_2 ∨ -b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ -p_286 ∨ b^{26, 12}_0 c in DIMACS: -14531 -14532 14533 -286 14534 0 -14531 -14532 14533 -286 -14535 0 -14531 -14532 14533 -286 14536 0 c -1+1 --> 0 c ( b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ b^{26, 11}_0 ∧ p_286) -> (-b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ -b^{26, 12}_0) c in CNF: c -b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ -p_286 ∨ -b^{26, 12}_2 c -b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ -p_286 ∨ -b^{26, 12}_1 c -b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ -p_286 ∨ -b^{26, 12}_0 c in DIMACS: -14531 14532 -14533 -286 -14534 0 -14531 14532 -14533 -286 -14535 0 -14531 14532 -14533 -286 -14536 0 c 0+1 --> 1 c (-b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ -b^{26, 11}_0 ∧ p_286) -> (-b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ b^{26, 12}_0) c in CNF: c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ -p_286 ∨ -b^{26, 12}_2 c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ -p_286 ∨ -b^{26, 12}_1 c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ -p_286 ∨ b^{26, 12}_0 c in DIMACS: 14531 14532 14533 -286 -14534 0 14531 14532 14533 -286 -14535 0 14531 14532 14533 -286 14536 0 c 1+1 --> 2 c (-b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ b^{26, 11}_0 ∧ p_286) -> (-b^{26, 12}_2 ∧ b^{26, 12}_1 ∧ -b^{26, 12}_0) c in CNF: c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ -p_286 ∨ -b^{26, 12}_2 c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ -p_286 ∨ b^{26, 12}_1 c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ -p_286 ∨ -b^{26, 12}_0 c in DIMACS: 14531 14532 -14533 -286 -14534 0 14531 14532 -14533 -286 14535 0 14531 14532 -14533 -286 -14536 0 c 2+1 --> break c (-b^{26, 11}_2 ∧ b^{26, 11}_1 ∧ -b^{26, 11}_0 ∧ p_286) -> break c in CNF: c b^{26, 11}_2 ∨ -b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ -p_286 ∨ break c in DIMACS: 14531 -14532 14533 -286 1162 0 c 2-1 --> 1 c (-b^{26, 11}_2 ∧ b^{26, 11}_1 ∧ -b^{26, 11}_0 ∧ -p_286) -> (-b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ b^{26, 12}_0) c in CNF: c b^{26, 11}_2 ∨ -b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ p_286 ∨ -b^{26, 12}_2 c b^{26, 11}_2 ∨ -b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ p_286 ∨ -b^{26, 12}_1 c b^{26, 11}_2 ∨ -b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ p_286 ∨ b^{26, 12}_0 c in DIMACS: 14531 -14532 14533 286 -14534 0 14531 -14532 14533 286 -14535 0 14531 -14532 14533 286 14536 0 c 1-1 --> 0 c (-b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ b^{26, 11}_0 ∧ -p_286) -> (-b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ -b^{26, 12}_0) c in CNF: c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ p_286 ∨ -b^{26, 12}_2 c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ p_286 ∨ -b^{26, 12}_1 c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ p_286 ∨ -b^{26, 12}_0 c in DIMACS: 14531 14532 -14533 286 -14534 0 14531 14532 -14533 286 -14535 0 14531 14532 -14533 286 -14536 0 c 0-1 --> -1 c (-b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ -b^{26, 11}_0 ∧ -p_286) -> ( b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ b^{26, 12}_0) c in CNF: c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ p_286 ∨ b^{26, 12}_2 c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ p_286 ∨ -b^{26, 12}_1 c b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ p_286 ∨ b^{26, 12}_0 c in DIMACS: 14531 14532 14533 286 14534 0 14531 14532 14533 286 -14535 0 14531 14532 14533 286 14536 0 c -1-1 --> -2 c ( b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ b^{26, 11}_0 ∧ -p_286) -> ( b^{26, 12}_2 ∧ b^{26, 12}_1 ∧ -b^{26, 12}_0) c in CNF: c -b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ p_286 ∨ b^{26, 12}_2 c -b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ p_286 ∨ b^{26, 12}_1 c -b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ p_286 ∨ -b^{26, 12}_0 c in DIMACS: -14531 14532 -14533 286 14534 0 -14531 14532 -14533 286 14535 0 -14531 14532 -14533 286 -14536 0 c -2-1 --> break c ( b^{26, 11}_2 ∧ b^{26, 11}_1 ∧ -b^{26, 11}_0 ∧ -p_286) -> break c in CNF: c -b^{26, 11}_2 ∨ -b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ p_286 ∨ break c in DIMACS: -14531 -14532 14533 286 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 11}_2 ∧ -b^{26, 11}_1 ∧ -b^{26, 11}_0 ∧ true) c in CNF: c -b^{26, 11}_2 ∨ b^{26, 11}_1 ∨ b^{26, 11}_0 ∨ false c in DIMACS: -14531 14532 14533 0 c 3 does not represent an automaton state. c -(-b^{26, 11}_2 ∧ b^{26, 11}_1 ∧ b^{26, 11}_0 ∧ true) c in CNF: c b^{26, 11}_2 ∨ -b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ false c in DIMACS: 14531 -14532 -14533 0 c -3 does not represent an automaton state. c -( b^{26, 11}_2 ∧ b^{26, 11}_1 ∧ b^{26, 11}_0 ∧ true) c in CNF: c -b^{26, 11}_2 ∨ -b^{26, 11}_1 ∨ -b^{26, 11}_0 ∨ false c in DIMACS: -14531 -14532 -14533 0 c i = 12 c -2+1 --> -1 c ( b^{26, 12}_2 ∧ b^{26, 12}_1 ∧ -b^{26, 12}_0 ∧ p_312) -> ( b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ b^{26, 13}_0) c in CNF: c -b^{26, 12}_2 ∨ -b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ -p_312 ∨ b^{26, 13}_2 c -b^{26, 12}_2 ∨ -b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ -p_312 ∨ -b^{26, 13}_1 c -b^{26, 12}_2 ∨ -b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ -p_312 ∨ b^{26, 13}_0 c in DIMACS: -14534 -14535 14536 -312 14537 0 -14534 -14535 14536 -312 -14538 0 -14534 -14535 14536 -312 14539 0 c -1+1 --> 0 c ( b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ b^{26, 12}_0 ∧ p_312) -> (-b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ -b^{26, 13}_0) c in CNF: c -b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ -p_312 ∨ -b^{26, 13}_2 c -b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ -p_312 ∨ -b^{26, 13}_1 c -b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ -p_312 ∨ -b^{26, 13}_0 c in DIMACS: -14534 14535 -14536 -312 -14537 0 -14534 14535 -14536 -312 -14538 0 -14534 14535 -14536 -312 -14539 0 c 0+1 --> 1 c (-b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ -b^{26, 12}_0 ∧ p_312) -> (-b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ b^{26, 13}_0) c in CNF: c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ -p_312 ∨ -b^{26, 13}_2 c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ -p_312 ∨ -b^{26, 13}_1 c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ -p_312 ∨ b^{26, 13}_0 c in DIMACS: 14534 14535 14536 -312 -14537 0 14534 14535 14536 -312 -14538 0 14534 14535 14536 -312 14539 0 c 1+1 --> 2 c (-b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ b^{26, 12}_0 ∧ p_312) -> (-b^{26, 13}_2 ∧ b^{26, 13}_1 ∧ -b^{26, 13}_0) c in CNF: c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ -p_312 ∨ -b^{26, 13}_2 c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ -p_312 ∨ b^{26, 13}_1 c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ -p_312 ∨ -b^{26, 13}_0 c in DIMACS: 14534 14535 -14536 -312 -14537 0 14534 14535 -14536 -312 14538 0 14534 14535 -14536 -312 -14539 0 c 2+1 --> break c (-b^{26, 12}_2 ∧ b^{26, 12}_1 ∧ -b^{26, 12}_0 ∧ p_312) -> break c in CNF: c b^{26, 12}_2 ∨ -b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ -p_312 ∨ break c in DIMACS: 14534 -14535 14536 -312 1162 0 c 2-1 --> 1 c (-b^{26, 12}_2 ∧ b^{26, 12}_1 ∧ -b^{26, 12}_0 ∧ -p_312) -> (-b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ b^{26, 13}_0) c in CNF: c b^{26, 12}_2 ∨ -b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ p_312 ∨ -b^{26, 13}_2 c b^{26, 12}_2 ∨ -b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ p_312 ∨ -b^{26, 13}_1 c b^{26, 12}_2 ∨ -b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ p_312 ∨ b^{26, 13}_0 c in DIMACS: 14534 -14535 14536 312 -14537 0 14534 -14535 14536 312 -14538 0 14534 -14535 14536 312 14539 0 c 1-1 --> 0 c (-b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ b^{26, 12}_0 ∧ -p_312) -> (-b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ -b^{26, 13}_0) c in CNF: c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ p_312 ∨ -b^{26, 13}_2 c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ p_312 ∨ -b^{26, 13}_1 c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ p_312 ∨ -b^{26, 13}_0 c in DIMACS: 14534 14535 -14536 312 -14537 0 14534 14535 -14536 312 -14538 0 14534 14535 -14536 312 -14539 0 c 0-1 --> -1 c (-b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ -b^{26, 12}_0 ∧ -p_312) -> ( b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ b^{26, 13}_0) c in CNF: c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ p_312 ∨ b^{26, 13}_2 c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ p_312 ∨ -b^{26, 13}_1 c b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ p_312 ∨ b^{26, 13}_0 c in DIMACS: 14534 14535 14536 312 14537 0 14534 14535 14536 312 -14538 0 14534 14535 14536 312 14539 0 c -1-1 --> -2 c ( b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ b^{26, 12}_0 ∧ -p_312) -> ( b^{26, 13}_2 ∧ b^{26, 13}_1 ∧ -b^{26, 13}_0) c in CNF: c -b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ p_312 ∨ b^{26, 13}_2 c -b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ p_312 ∨ b^{26, 13}_1 c -b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ p_312 ∨ -b^{26, 13}_0 c in DIMACS: -14534 14535 -14536 312 14537 0 -14534 14535 -14536 312 14538 0 -14534 14535 -14536 312 -14539 0 c -2-1 --> break c ( b^{26, 12}_2 ∧ b^{26, 12}_1 ∧ -b^{26, 12}_0 ∧ -p_312) -> break c in CNF: c -b^{26, 12}_2 ∨ -b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ p_312 ∨ break c in DIMACS: -14534 -14535 14536 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 12}_2 ∧ -b^{26, 12}_1 ∧ -b^{26, 12}_0 ∧ true) c in CNF: c -b^{26, 12}_2 ∨ b^{26, 12}_1 ∨ b^{26, 12}_0 ∨ false c in DIMACS: -14534 14535 14536 0 c 3 does not represent an automaton state. c -(-b^{26, 12}_2 ∧ b^{26, 12}_1 ∧ b^{26, 12}_0 ∧ true) c in CNF: c b^{26, 12}_2 ∨ -b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ false c in DIMACS: 14534 -14535 -14536 0 c -3 does not represent an automaton state. c -( b^{26, 12}_2 ∧ b^{26, 12}_1 ∧ b^{26, 12}_0 ∧ true) c in CNF: c -b^{26, 12}_2 ∨ -b^{26, 12}_1 ∨ -b^{26, 12}_0 ∨ false c in DIMACS: -14534 -14535 -14536 0 c i = 13 c -2+1 --> -1 c ( b^{26, 13}_2 ∧ b^{26, 13}_1 ∧ -b^{26, 13}_0 ∧ p_338) -> ( b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ b^{26, 14}_0) c in CNF: c -b^{26, 13}_2 ∨ -b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ -p_338 ∨ b^{26, 14}_2 c -b^{26, 13}_2 ∨ -b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ -p_338 ∨ -b^{26, 14}_1 c -b^{26, 13}_2 ∨ -b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ -p_338 ∨ b^{26, 14}_0 c in DIMACS: -14537 -14538 14539 -338 14540 0 -14537 -14538 14539 -338 -14541 0 -14537 -14538 14539 -338 14542 0 c -1+1 --> 0 c ( b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ b^{26, 13}_0 ∧ p_338) -> (-b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ -b^{26, 14}_0) c in CNF: c -b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ -p_338 ∨ -b^{26, 14}_2 c -b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ -p_338 ∨ -b^{26, 14}_1 c -b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ -p_338 ∨ -b^{26, 14}_0 c in DIMACS: -14537 14538 -14539 -338 -14540 0 -14537 14538 -14539 -338 -14541 0 -14537 14538 -14539 -338 -14542 0 c 0+1 --> 1 c (-b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ -b^{26, 13}_0 ∧ p_338) -> (-b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ b^{26, 14}_0) c in CNF: c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ -p_338 ∨ -b^{26, 14}_2 c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ -p_338 ∨ -b^{26, 14}_1 c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ -p_338 ∨ b^{26, 14}_0 c in DIMACS: 14537 14538 14539 -338 -14540 0 14537 14538 14539 -338 -14541 0 14537 14538 14539 -338 14542 0 c 1+1 --> 2 c (-b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ b^{26, 13}_0 ∧ p_338) -> (-b^{26, 14}_2 ∧ b^{26, 14}_1 ∧ -b^{26, 14}_0) c in CNF: c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ -p_338 ∨ -b^{26, 14}_2 c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ -p_338 ∨ b^{26, 14}_1 c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ -p_338 ∨ -b^{26, 14}_0 c in DIMACS: 14537 14538 -14539 -338 -14540 0 14537 14538 -14539 -338 14541 0 14537 14538 -14539 -338 -14542 0 c 2+1 --> break c (-b^{26, 13}_2 ∧ b^{26, 13}_1 ∧ -b^{26, 13}_0 ∧ p_338) -> break c in CNF: c b^{26, 13}_2 ∨ -b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ -p_338 ∨ break c in DIMACS: 14537 -14538 14539 -338 1162 0 c 2-1 --> 1 c (-b^{26, 13}_2 ∧ b^{26, 13}_1 ∧ -b^{26, 13}_0 ∧ -p_338) -> (-b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ b^{26, 14}_0) c in CNF: c b^{26, 13}_2 ∨ -b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ p_338 ∨ -b^{26, 14}_2 c b^{26, 13}_2 ∨ -b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ p_338 ∨ -b^{26, 14}_1 c b^{26, 13}_2 ∨ -b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ p_338 ∨ b^{26, 14}_0 c in DIMACS: 14537 -14538 14539 338 -14540 0 14537 -14538 14539 338 -14541 0 14537 -14538 14539 338 14542 0 c 1-1 --> 0 c (-b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ b^{26, 13}_0 ∧ -p_338) -> (-b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ -b^{26, 14}_0) c in CNF: c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ p_338 ∨ -b^{26, 14}_2 c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ p_338 ∨ -b^{26, 14}_1 c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ p_338 ∨ -b^{26, 14}_0 c in DIMACS: 14537 14538 -14539 338 -14540 0 14537 14538 -14539 338 -14541 0 14537 14538 -14539 338 -14542 0 c 0-1 --> -1 c (-b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ -b^{26, 13}_0 ∧ -p_338) -> ( b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ b^{26, 14}_0) c in CNF: c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ p_338 ∨ b^{26, 14}_2 c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ p_338 ∨ -b^{26, 14}_1 c b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ p_338 ∨ b^{26, 14}_0 c in DIMACS: 14537 14538 14539 338 14540 0 14537 14538 14539 338 -14541 0 14537 14538 14539 338 14542 0 c -1-1 --> -2 c ( b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ b^{26, 13}_0 ∧ -p_338) -> ( b^{26, 14}_2 ∧ b^{26, 14}_1 ∧ -b^{26, 14}_0) c in CNF: c -b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ p_338 ∨ b^{26, 14}_2 c -b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ p_338 ∨ b^{26, 14}_1 c -b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ p_338 ∨ -b^{26, 14}_0 c in DIMACS: -14537 14538 -14539 338 14540 0 -14537 14538 -14539 338 14541 0 -14537 14538 -14539 338 -14542 0 c -2-1 --> break c ( b^{26, 13}_2 ∧ b^{26, 13}_1 ∧ -b^{26, 13}_0 ∧ -p_338) -> break c in CNF: c -b^{26, 13}_2 ∨ -b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ p_338 ∨ break c in DIMACS: -14537 -14538 14539 338 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 13}_2 ∧ -b^{26, 13}_1 ∧ -b^{26, 13}_0 ∧ true) c in CNF: c -b^{26, 13}_2 ∨ b^{26, 13}_1 ∨ b^{26, 13}_0 ∨ false c in DIMACS: -14537 14538 14539 0 c 3 does not represent an automaton state. c -(-b^{26, 13}_2 ∧ b^{26, 13}_1 ∧ b^{26, 13}_0 ∧ true) c in CNF: c b^{26, 13}_2 ∨ -b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ false c in DIMACS: 14537 -14538 -14539 0 c -3 does not represent an automaton state. c -( b^{26, 13}_2 ∧ b^{26, 13}_1 ∧ b^{26, 13}_0 ∧ true) c in CNF: c -b^{26, 13}_2 ∨ -b^{26, 13}_1 ∨ -b^{26, 13}_0 ∨ false c in DIMACS: -14537 -14538 -14539 0 c i = 14 c -2+1 --> -1 c ( b^{26, 14}_2 ∧ b^{26, 14}_1 ∧ -b^{26, 14}_0 ∧ p_364) -> ( b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ b^{26, 15}_0) c in CNF: c -b^{26, 14}_2 ∨ -b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ -p_364 ∨ b^{26, 15}_2 c -b^{26, 14}_2 ∨ -b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ -p_364 ∨ -b^{26, 15}_1 c -b^{26, 14}_2 ∨ -b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ -p_364 ∨ b^{26, 15}_0 c in DIMACS: -14540 -14541 14542 -364 14543 0 -14540 -14541 14542 -364 -14544 0 -14540 -14541 14542 -364 14545 0 c -1+1 --> 0 c ( b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ b^{26, 14}_0 ∧ p_364) -> (-b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ -b^{26, 15}_0) c in CNF: c -b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ -p_364 ∨ -b^{26, 15}_2 c -b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ -p_364 ∨ -b^{26, 15}_1 c -b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ -p_364 ∨ -b^{26, 15}_0 c in DIMACS: -14540 14541 -14542 -364 -14543 0 -14540 14541 -14542 -364 -14544 0 -14540 14541 -14542 -364 -14545 0 c 0+1 --> 1 c (-b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ -b^{26, 14}_0 ∧ p_364) -> (-b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ b^{26, 15}_0) c in CNF: c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ -p_364 ∨ -b^{26, 15}_2 c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ -p_364 ∨ -b^{26, 15}_1 c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ -p_364 ∨ b^{26, 15}_0 c in DIMACS: 14540 14541 14542 -364 -14543 0 14540 14541 14542 -364 -14544 0 14540 14541 14542 -364 14545 0 c 1+1 --> 2 c (-b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ b^{26, 14}_0 ∧ p_364) -> (-b^{26, 15}_2 ∧ b^{26, 15}_1 ∧ -b^{26, 15}_0) c in CNF: c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ -p_364 ∨ -b^{26, 15}_2 c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ -p_364 ∨ b^{26, 15}_1 c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ -p_364 ∨ -b^{26, 15}_0 c in DIMACS: 14540 14541 -14542 -364 -14543 0 14540 14541 -14542 -364 14544 0 14540 14541 -14542 -364 -14545 0 c 2+1 --> break c (-b^{26, 14}_2 ∧ b^{26, 14}_1 ∧ -b^{26, 14}_0 ∧ p_364) -> break c in CNF: c b^{26, 14}_2 ∨ -b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ -p_364 ∨ break c in DIMACS: 14540 -14541 14542 -364 1162 0 c 2-1 --> 1 c (-b^{26, 14}_2 ∧ b^{26, 14}_1 ∧ -b^{26, 14}_0 ∧ -p_364) -> (-b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ b^{26, 15}_0) c in CNF: c b^{26, 14}_2 ∨ -b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ p_364 ∨ -b^{26, 15}_2 c b^{26, 14}_2 ∨ -b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ p_364 ∨ -b^{26, 15}_1 c b^{26, 14}_2 ∨ -b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ p_364 ∨ b^{26, 15}_0 c in DIMACS: 14540 -14541 14542 364 -14543 0 14540 -14541 14542 364 -14544 0 14540 -14541 14542 364 14545 0 c 1-1 --> 0 c (-b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ b^{26, 14}_0 ∧ -p_364) -> (-b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ -b^{26, 15}_0) c in CNF: c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ p_364 ∨ -b^{26, 15}_2 c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ p_364 ∨ -b^{26, 15}_1 c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ p_364 ∨ -b^{26, 15}_0 c in DIMACS: 14540 14541 -14542 364 -14543 0 14540 14541 -14542 364 -14544 0 14540 14541 -14542 364 -14545 0 c 0-1 --> -1 c (-b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ -b^{26, 14}_0 ∧ -p_364) -> ( b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ b^{26, 15}_0) c in CNF: c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ p_364 ∨ b^{26, 15}_2 c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ p_364 ∨ -b^{26, 15}_1 c b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ p_364 ∨ b^{26, 15}_0 c in DIMACS: 14540 14541 14542 364 14543 0 14540 14541 14542 364 -14544 0 14540 14541 14542 364 14545 0 c -1-1 --> -2 c ( b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ b^{26, 14}_0 ∧ -p_364) -> ( b^{26, 15}_2 ∧ b^{26, 15}_1 ∧ -b^{26, 15}_0) c in CNF: c -b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ p_364 ∨ b^{26, 15}_2 c -b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ p_364 ∨ b^{26, 15}_1 c -b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ p_364 ∨ -b^{26, 15}_0 c in DIMACS: -14540 14541 -14542 364 14543 0 -14540 14541 -14542 364 14544 0 -14540 14541 -14542 364 -14545 0 c -2-1 --> break c ( b^{26, 14}_2 ∧ b^{26, 14}_1 ∧ -b^{26, 14}_0 ∧ -p_364) -> break c in CNF: c -b^{26, 14}_2 ∨ -b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ p_364 ∨ break c in DIMACS: -14540 -14541 14542 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 14}_2 ∧ -b^{26, 14}_1 ∧ -b^{26, 14}_0 ∧ true) c in CNF: c -b^{26, 14}_2 ∨ b^{26, 14}_1 ∨ b^{26, 14}_0 ∨ false c in DIMACS: -14540 14541 14542 0 c 3 does not represent an automaton state. c -(-b^{26, 14}_2 ∧ b^{26, 14}_1 ∧ b^{26, 14}_0 ∧ true) c in CNF: c b^{26, 14}_2 ∨ -b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ false c in DIMACS: 14540 -14541 -14542 0 c -3 does not represent an automaton state. c -( b^{26, 14}_2 ∧ b^{26, 14}_1 ∧ b^{26, 14}_0 ∧ true) c in CNF: c -b^{26, 14}_2 ∨ -b^{26, 14}_1 ∨ -b^{26, 14}_0 ∨ false c in DIMACS: -14540 -14541 -14542 0 c i = 15 c -2+1 --> -1 c ( b^{26, 15}_2 ∧ b^{26, 15}_1 ∧ -b^{26, 15}_0 ∧ p_390) -> ( b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ b^{26, 16}_0) c in CNF: c -b^{26, 15}_2 ∨ -b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ -p_390 ∨ b^{26, 16}_2 c -b^{26, 15}_2 ∨ -b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ -p_390 ∨ -b^{26, 16}_1 c -b^{26, 15}_2 ∨ -b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ -p_390 ∨ b^{26, 16}_0 c in DIMACS: -14543 -14544 14545 -390 14546 0 -14543 -14544 14545 -390 -14547 0 -14543 -14544 14545 -390 14548 0 c -1+1 --> 0 c ( b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ b^{26, 15}_0 ∧ p_390) -> (-b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ -b^{26, 16}_0) c in CNF: c -b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ -p_390 ∨ -b^{26, 16}_2 c -b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ -p_390 ∨ -b^{26, 16}_1 c -b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ -p_390 ∨ -b^{26, 16}_0 c in DIMACS: -14543 14544 -14545 -390 -14546 0 -14543 14544 -14545 -390 -14547 0 -14543 14544 -14545 -390 -14548 0 c 0+1 --> 1 c (-b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ -b^{26, 15}_0 ∧ p_390) -> (-b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ b^{26, 16}_0) c in CNF: c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ -p_390 ∨ -b^{26, 16}_2 c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ -p_390 ∨ -b^{26, 16}_1 c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ -p_390 ∨ b^{26, 16}_0 c in DIMACS: 14543 14544 14545 -390 -14546 0 14543 14544 14545 -390 -14547 0 14543 14544 14545 -390 14548 0 c 1+1 --> 2 c (-b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ b^{26, 15}_0 ∧ p_390) -> (-b^{26, 16}_2 ∧ b^{26, 16}_1 ∧ -b^{26, 16}_0) c in CNF: c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ -p_390 ∨ -b^{26, 16}_2 c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ -p_390 ∨ b^{26, 16}_1 c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ -p_390 ∨ -b^{26, 16}_0 c in DIMACS: 14543 14544 -14545 -390 -14546 0 14543 14544 -14545 -390 14547 0 14543 14544 -14545 -390 -14548 0 c 2+1 --> break c (-b^{26, 15}_2 ∧ b^{26, 15}_1 ∧ -b^{26, 15}_0 ∧ p_390) -> break c in CNF: c b^{26, 15}_2 ∨ -b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ -p_390 ∨ break c in DIMACS: 14543 -14544 14545 -390 1162 0 c 2-1 --> 1 c (-b^{26, 15}_2 ∧ b^{26, 15}_1 ∧ -b^{26, 15}_0 ∧ -p_390) -> (-b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ b^{26, 16}_0) c in CNF: c b^{26, 15}_2 ∨ -b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ p_390 ∨ -b^{26, 16}_2 c b^{26, 15}_2 ∨ -b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ p_390 ∨ -b^{26, 16}_1 c b^{26, 15}_2 ∨ -b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ p_390 ∨ b^{26, 16}_0 c in DIMACS: 14543 -14544 14545 390 -14546 0 14543 -14544 14545 390 -14547 0 14543 -14544 14545 390 14548 0 c 1-1 --> 0 c (-b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ b^{26, 15}_0 ∧ -p_390) -> (-b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ -b^{26, 16}_0) c in CNF: c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ p_390 ∨ -b^{26, 16}_2 c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ p_390 ∨ -b^{26, 16}_1 c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ p_390 ∨ -b^{26, 16}_0 c in DIMACS: 14543 14544 -14545 390 -14546 0 14543 14544 -14545 390 -14547 0 14543 14544 -14545 390 -14548 0 c 0-1 --> -1 c (-b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ -b^{26, 15}_0 ∧ -p_390) -> ( b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ b^{26, 16}_0) c in CNF: c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ p_390 ∨ b^{26, 16}_2 c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ p_390 ∨ -b^{26, 16}_1 c b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ p_390 ∨ b^{26, 16}_0 c in DIMACS: 14543 14544 14545 390 14546 0 14543 14544 14545 390 -14547 0 14543 14544 14545 390 14548 0 c -1-1 --> -2 c ( b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ b^{26, 15}_0 ∧ -p_390) -> ( b^{26, 16}_2 ∧ b^{26, 16}_1 ∧ -b^{26, 16}_0) c in CNF: c -b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ p_390 ∨ b^{26, 16}_2 c -b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ p_390 ∨ b^{26, 16}_1 c -b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ p_390 ∨ -b^{26, 16}_0 c in DIMACS: -14543 14544 -14545 390 14546 0 -14543 14544 -14545 390 14547 0 -14543 14544 -14545 390 -14548 0 c -2-1 --> break c ( b^{26, 15}_2 ∧ b^{26, 15}_1 ∧ -b^{26, 15}_0 ∧ -p_390) -> break c in CNF: c -b^{26, 15}_2 ∨ -b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ p_390 ∨ break c in DIMACS: -14543 -14544 14545 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 15}_2 ∧ -b^{26, 15}_1 ∧ -b^{26, 15}_0 ∧ true) c in CNF: c -b^{26, 15}_2 ∨ b^{26, 15}_1 ∨ b^{26, 15}_0 ∨ false c in DIMACS: -14543 14544 14545 0 c 3 does not represent an automaton state. c -(-b^{26, 15}_2 ∧ b^{26, 15}_1 ∧ b^{26, 15}_0 ∧ true) c in CNF: c b^{26, 15}_2 ∨ -b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ false c in DIMACS: 14543 -14544 -14545 0 c -3 does not represent an automaton state. c -( b^{26, 15}_2 ∧ b^{26, 15}_1 ∧ b^{26, 15}_0 ∧ true) c in CNF: c -b^{26, 15}_2 ∨ -b^{26, 15}_1 ∨ -b^{26, 15}_0 ∨ false c in DIMACS: -14543 -14544 -14545 0 c i = 16 c -2+1 --> -1 c ( b^{26, 16}_2 ∧ b^{26, 16}_1 ∧ -b^{26, 16}_0 ∧ p_416) -> ( b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ b^{26, 17}_0) c in CNF: c -b^{26, 16}_2 ∨ -b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ -p_416 ∨ b^{26, 17}_2 c -b^{26, 16}_2 ∨ -b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ -p_416 ∨ -b^{26, 17}_1 c -b^{26, 16}_2 ∨ -b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ -p_416 ∨ b^{26, 17}_0 c in DIMACS: -14546 -14547 14548 -416 14549 0 -14546 -14547 14548 -416 -14550 0 -14546 -14547 14548 -416 14551 0 c -1+1 --> 0 c ( b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ b^{26, 16}_0 ∧ p_416) -> (-b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ -b^{26, 17}_0) c in CNF: c -b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ -p_416 ∨ -b^{26, 17}_2 c -b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ -p_416 ∨ -b^{26, 17}_1 c -b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ -p_416 ∨ -b^{26, 17}_0 c in DIMACS: -14546 14547 -14548 -416 -14549 0 -14546 14547 -14548 -416 -14550 0 -14546 14547 -14548 -416 -14551 0 c 0+1 --> 1 c (-b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ -b^{26, 16}_0 ∧ p_416) -> (-b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ b^{26, 17}_0) c in CNF: c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ -p_416 ∨ -b^{26, 17}_2 c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ -p_416 ∨ -b^{26, 17}_1 c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ -p_416 ∨ b^{26, 17}_0 c in DIMACS: 14546 14547 14548 -416 -14549 0 14546 14547 14548 -416 -14550 0 14546 14547 14548 -416 14551 0 c 1+1 --> 2 c (-b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ b^{26, 16}_0 ∧ p_416) -> (-b^{26, 17}_2 ∧ b^{26, 17}_1 ∧ -b^{26, 17}_0) c in CNF: c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ -p_416 ∨ -b^{26, 17}_2 c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ -p_416 ∨ b^{26, 17}_1 c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ -p_416 ∨ -b^{26, 17}_0 c in DIMACS: 14546 14547 -14548 -416 -14549 0 14546 14547 -14548 -416 14550 0 14546 14547 -14548 -416 -14551 0 c 2+1 --> break c (-b^{26, 16}_2 ∧ b^{26, 16}_1 ∧ -b^{26, 16}_0 ∧ p_416) -> break c in CNF: c b^{26, 16}_2 ∨ -b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ -p_416 ∨ break c in DIMACS: 14546 -14547 14548 -416 1162 0 c 2-1 --> 1 c (-b^{26, 16}_2 ∧ b^{26, 16}_1 ∧ -b^{26, 16}_0 ∧ -p_416) -> (-b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ b^{26, 17}_0) c in CNF: c b^{26, 16}_2 ∨ -b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ p_416 ∨ -b^{26, 17}_2 c b^{26, 16}_2 ∨ -b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ p_416 ∨ -b^{26, 17}_1 c b^{26, 16}_2 ∨ -b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ p_416 ∨ b^{26, 17}_0 c in DIMACS: 14546 -14547 14548 416 -14549 0 14546 -14547 14548 416 -14550 0 14546 -14547 14548 416 14551 0 c 1-1 --> 0 c (-b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ b^{26, 16}_0 ∧ -p_416) -> (-b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ -b^{26, 17}_0) c in CNF: c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ p_416 ∨ -b^{26, 17}_2 c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ p_416 ∨ -b^{26, 17}_1 c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ p_416 ∨ -b^{26, 17}_0 c in DIMACS: 14546 14547 -14548 416 -14549 0 14546 14547 -14548 416 -14550 0 14546 14547 -14548 416 -14551 0 c 0-1 --> -1 c (-b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ -b^{26, 16}_0 ∧ -p_416) -> ( b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ b^{26, 17}_0) c in CNF: c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ p_416 ∨ b^{26, 17}_2 c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ p_416 ∨ -b^{26, 17}_1 c b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ p_416 ∨ b^{26, 17}_0 c in DIMACS: 14546 14547 14548 416 14549 0 14546 14547 14548 416 -14550 0 14546 14547 14548 416 14551 0 c -1-1 --> -2 c ( b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ b^{26, 16}_0 ∧ -p_416) -> ( b^{26, 17}_2 ∧ b^{26, 17}_1 ∧ -b^{26, 17}_0) c in CNF: c -b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ p_416 ∨ b^{26, 17}_2 c -b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ p_416 ∨ b^{26, 17}_1 c -b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ p_416 ∨ -b^{26, 17}_0 c in DIMACS: -14546 14547 -14548 416 14549 0 -14546 14547 -14548 416 14550 0 -14546 14547 -14548 416 -14551 0 c -2-1 --> break c ( b^{26, 16}_2 ∧ b^{26, 16}_1 ∧ -b^{26, 16}_0 ∧ -p_416) -> break c in CNF: c -b^{26, 16}_2 ∨ -b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ p_416 ∨ break c in DIMACS: -14546 -14547 14548 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 16}_2 ∧ -b^{26, 16}_1 ∧ -b^{26, 16}_0 ∧ true) c in CNF: c -b^{26, 16}_2 ∨ b^{26, 16}_1 ∨ b^{26, 16}_0 ∨ false c in DIMACS: -14546 14547 14548 0 c 3 does not represent an automaton state. c -(-b^{26, 16}_2 ∧ b^{26, 16}_1 ∧ b^{26, 16}_0 ∧ true) c in CNF: c b^{26, 16}_2 ∨ -b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ false c in DIMACS: 14546 -14547 -14548 0 c -3 does not represent an automaton state. c -( b^{26, 16}_2 ∧ b^{26, 16}_1 ∧ b^{26, 16}_0 ∧ true) c in CNF: c -b^{26, 16}_2 ∨ -b^{26, 16}_1 ∨ -b^{26, 16}_0 ∨ false c in DIMACS: -14546 -14547 -14548 0 c i = 17 c -2+1 --> -1 c ( b^{26, 17}_2 ∧ b^{26, 17}_1 ∧ -b^{26, 17}_0 ∧ p_442) -> ( b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ b^{26, 18}_0) c in CNF: c -b^{26, 17}_2 ∨ -b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ -p_442 ∨ b^{26, 18}_2 c -b^{26, 17}_2 ∨ -b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ -p_442 ∨ -b^{26, 18}_1 c -b^{26, 17}_2 ∨ -b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ -p_442 ∨ b^{26, 18}_0 c in DIMACS: -14549 -14550 14551 -442 14552 0 -14549 -14550 14551 -442 -14553 0 -14549 -14550 14551 -442 14554 0 c -1+1 --> 0 c ( b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ b^{26, 17}_0 ∧ p_442) -> (-b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ -b^{26, 18}_0) c in CNF: c -b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ -p_442 ∨ -b^{26, 18}_2 c -b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ -p_442 ∨ -b^{26, 18}_1 c -b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ -p_442 ∨ -b^{26, 18}_0 c in DIMACS: -14549 14550 -14551 -442 -14552 0 -14549 14550 -14551 -442 -14553 0 -14549 14550 -14551 -442 -14554 0 c 0+1 --> 1 c (-b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ -b^{26, 17}_0 ∧ p_442) -> (-b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ b^{26, 18}_0) c in CNF: c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ -p_442 ∨ -b^{26, 18}_2 c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ -p_442 ∨ -b^{26, 18}_1 c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ -p_442 ∨ b^{26, 18}_0 c in DIMACS: 14549 14550 14551 -442 -14552 0 14549 14550 14551 -442 -14553 0 14549 14550 14551 -442 14554 0 c 1+1 --> 2 c (-b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ b^{26, 17}_0 ∧ p_442) -> (-b^{26, 18}_2 ∧ b^{26, 18}_1 ∧ -b^{26, 18}_0) c in CNF: c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ -p_442 ∨ -b^{26, 18}_2 c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ -p_442 ∨ b^{26, 18}_1 c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ -p_442 ∨ -b^{26, 18}_0 c in DIMACS: 14549 14550 -14551 -442 -14552 0 14549 14550 -14551 -442 14553 0 14549 14550 -14551 -442 -14554 0 c 2+1 --> break c (-b^{26, 17}_2 ∧ b^{26, 17}_1 ∧ -b^{26, 17}_0 ∧ p_442) -> break c in CNF: c b^{26, 17}_2 ∨ -b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ -p_442 ∨ break c in DIMACS: 14549 -14550 14551 -442 1162 0 c 2-1 --> 1 c (-b^{26, 17}_2 ∧ b^{26, 17}_1 ∧ -b^{26, 17}_0 ∧ -p_442) -> (-b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ b^{26, 18}_0) c in CNF: c b^{26, 17}_2 ∨ -b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ p_442 ∨ -b^{26, 18}_2 c b^{26, 17}_2 ∨ -b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ p_442 ∨ -b^{26, 18}_1 c b^{26, 17}_2 ∨ -b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ p_442 ∨ b^{26, 18}_0 c in DIMACS: 14549 -14550 14551 442 -14552 0 14549 -14550 14551 442 -14553 0 14549 -14550 14551 442 14554 0 c 1-1 --> 0 c (-b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ b^{26, 17}_0 ∧ -p_442) -> (-b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ -b^{26, 18}_0) c in CNF: c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ p_442 ∨ -b^{26, 18}_2 c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ p_442 ∨ -b^{26, 18}_1 c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ p_442 ∨ -b^{26, 18}_0 c in DIMACS: 14549 14550 -14551 442 -14552 0 14549 14550 -14551 442 -14553 0 14549 14550 -14551 442 -14554 0 c 0-1 --> -1 c (-b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ -b^{26, 17}_0 ∧ -p_442) -> ( b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ b^{26, 18}_0) c in CNF: c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ p_442 ∨ b^{26, 18}_2 c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ p_442 ∨ -b^{26, 18}_1 c b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ p_442 ∨ b^{26, 18}_0 c in DIMACS: 14549 14550 14551 442 14552 0 14549 14550 14551 442 -14553 0 14549 14550 14551 442 14554 0 c -1-1 --> -2 c ( b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ b^{26, 17}_0 ∧ -p_442) -> ( b^{26, 18}_2 ∧ b^{26, 18}_1 ∧ -b^{26, 18}_0) c in CNF: c -b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ p_442 ∨ b^{26, 18}_2 c -b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ p_442 ∨ b^{26, 18}_1 c -b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ p_442 ∨ -b^{26, 18}_0 c in DIMACS: -14549 14550 -14551 442 14552 0 -14549 14550 -14551 442 14553 0 -14549 14550 -14551 442 -14554 0 c -2-1 --> break c ( b^{26, 17}_2 ∧ b^{26, 17}_1 ∧ -b^{26, 17}_0 ∧ -p_442) -> break c in CNF: c -b^{26, 17}_2 ∨ -b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ p_442 ∨ break c in DIMACS: -14549 -14550 14551 442 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 17}_2 ∧ -b^{26, 17}_1 ∧ -b^{26, 17}_0 ∧ true) c in CNF: c -b^{26, 17}_2 ∨ b^{26, 17}_1 ∨ b^{26, 17}_0 ∨ false c in DIMACS: -14549 14550 14551 0 c 3 does not represent an automaton state. c -(-b^{26, 17}_2 ∧ b^{26, 17}_1 ∧ b^{26, 17}_0 ∧ true) c in CNF: c b^{26, 17}_2 ∨ -b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ false c in DIMACS: 14549 -14550 -14551 0 c -3 does not represent an automaton state. c -( b^{26, 17}_2 ∧ b^{26, 17}_1 ∧ b^{26, 17}_0 ∧ true) c in CNF: c -b^{26, 17}_2 ∨ -b^{26, 17}_1 ∨ -b^{26, 17}_0 ∨ false c in DIMACS: -14549 -14550 -14551 0 c i = 18 c -2+1 --> -1 c ( b^{26, 18}_2 ∧ b^{26, 18}_1 ∧ -b^{26, 18}_0 ∧ p_468) -> ( b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ b^{26, 19}_0) c in CNF: c -b^{26, 18}_2 ∨ -b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ -p_468 ∨ b^{26, 19}_2 c -b^{26, 18}_2 ∨ -b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ -p_468 ∨ -b^{26, 19}_1 c -b^{26, 18}_2 ∨ -b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ -p_468 ∨ b^{26, 19}_0 c in DIMACS: -14552 -14553 14554 -468 14555 0 -14552 -14553 14554 -468 -14556 0 -14552 -14553 14554 -468 14557 0 c -1+1 --> 0 c ( b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ b^{26, 18}_0 ∧ p_468) -> (-b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ -b^{26, 19}_0) c in CNF: c -b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ -p_468 ∨ -b^{26, 19}_2 c -b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ -p_468 ∨ -b^{26, 19}_1 c -b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ -p_468 ∨ -b^{26, 19}_0 c in DIMACS: -14552 14553 -14554 -468 -14555 0 -14552 14553 -14554 -468 -14556 0 -14552 14553 -14554 -468 -14557 0 c 0+1 --> 1 c (-b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ -b^{26, 18}_0 ∧ p_468) -> (-b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ b^{26, 19}_0) c in CNF: c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ -p_468 ∨ -b^{26, 19}_2 c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ -p_468 ∨ -b^{26, 19}_1 c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ -p_468 ∨ b^{26, 19}_0 c in DIMACS: 14552 14553 14554 -468 -14555 0 14552 14553 14554 -468 -14556 0 14552 14553 14554 -468 14557 0 c 1+1 --> 2 c (-b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ b^{26, 18}_0 ∧ p_468) -> (-b^{26, 19}_2 ∧ b^{26, 19}_1 ∧ -b^{26, 19}_0) c in CNF: c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ -p_468 ∨ -b^{26, 19}_2 c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ -p_468 ∨ b^{26, 19}_1 c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ -p_468 ∨ -b^{26, 19}_0 c in DIMACS: 14552 14553 -14554 -468 -14555 0 14552 14553 -14554 -468 14556 0 14552 14553 -14554 -468 -14557 0 c 2+1 --> break c (-b^{26, 18}_2 ∧ b^{26, 18}_1 ∧ -b^{26, 18}_0 ∧ p_468) -> break c in CNF: c b^{26, 18}_2 ∨ -b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ -p_468 ∨ break c in DIMACS: 14552 -14553 14554 -468 1162 0 c 2-1 --> 1 c (-b^{26, 18}_2 ∧ b^{26, 18}_1 ∧ -b^{26, 18}_0 ∧ -p_468) -> (-b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ b^{26, 19}_0) c in CNF: c b^{26, 18}_2 ∨ -b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ p_468 ∨ -b^{26, 19}_2 c b^{26, 18}_2 ∨ -b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ p_468 ∨ -b^{26, 19}_1 c b^{26, 18}_2 ∨ -b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ p_468 ∨ b^{26, 19}_0 c in DIMACS: 14552 -14553 14554 468 -14555 0 14552 -14553 14554 468 -14556 0 14552 -14553 14554 468 14557 0 c 1-1 --> 0 c (-b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ b^{26, 18}_0 ∧ -p_468) -> (-b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ -b^{26, 19}_0) c in CNF: c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ p_468 ∨ -b^{26, 19}_2 c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ p_468 ∨ -b^{26, 19}_1 c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ p_468 ∨ -b^{26, 19}_0 c in DIMACS: 14552 14553 -14554 468 -14555 0 14552 14553 -14554 468 -14556 0 14552 14553 -14554 468 -14557 0 c 0-1 --> -1 c (-b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ -b^{26, 18}_0 ∧ -p_468) -> ( b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ b^{26, 19}_0) c in CNF: c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ p_468 ∨ b^{26, 19}_2 c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ p_468 ∨ -b^{26, 19}_1 c b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ p_468 ∨ b^{26, 19}_0 c in DIMACS: 14552 14553 14554 468 14555 0 14552 14553 14554 468 -14556 0 14552 14553 14554 468 14557 0 c -1-1 --> -2 c ( b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ b^{26, 18}_0 ∧ -p_468) -> ( b^{26, 19}_2 ∧ b^{26, 19}_1 ∧ -b^{26, 19}_0) c in CNF: c -b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ p_468 ∨ b^{26, 19}_2 c -b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ p_468 ∨ b^{26, 19}_1 c -b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ p_468 ∨ -b^{26, 19}_0 c in DIMACS: -14552 14553 -14554 468 14555 0 -14552 14553 -14554 468 14556 0 -14552 14553 -14554 468 -14557 0 c -2-1 --> break c ( b^{26, 18}_2 ∧ b^{26, 18}_1 ∧ -b^{26, 18}_0 ∧ -p_468) -> break c in CNF: c -b^{26, 18}_2 ∨ -b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ p_468 ∨ break c in DIMACS: -14552 -14553 14554 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 18}_2 ∧ -b^{26, 18}_1 ∧ -b^{26, 18}_0 ∧ true) c in CNF: c -b^{26, 18}_2 ∨ b^{26, 18}_1 ∨ b^{26, 18}_0 ∨ false c in DIMACS: -14552 14553 14554 0 c 3 does not represent an automaton state. c -(-b^{26, 18}_2 ∧ b^{26, 18}_1 ∧ b^{26, 18}_0 ∧ true) c in CNF: c b^{26, 18}_2 ∨ -b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ false c in DIMACS: 14552 -14553 -14554 0 c -3 does not represent an automaton state. c -( b^{26, 18}_2 ∧ b^{26, 18}_1 ∧ b^{26, 18}_0 ∧ true) c in CNF: c -b^{26, 18}_2 ∨ -b^{26, 18}_1 ∨ -b^{26, 18}_0 ∨ false c in DIMACS: -14552 -14553 -14554 0 c i = 19 c -2+1 --> -1 c ( b^{26, 19}_2 ∧ b^{26, 19}_1 ∧ -b^{26, 19}_0 ∧ p_494) -> ( b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ b^{26, 20}_0) c in CNF: c -b^{26, 19}_2 ∨ -b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ -p_494 ∨ b^{26, 20}_2 c -b^{26, 19}_2 ∨ -b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ -p_494 ∨ -b^{26, 20}_1 c -b^{26, 19}_2 ∨ -b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ -p_494 ∨ b^{26, 20}_0 c in DIMACS: -14555 -14556 14557 -494 14558 0 -14555 -14556 14557 -494 -14559 0 -14555 -14556 14557 -494 14560 0 c -1+1 --> 0 c ( b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ b^{26, 19}_0 ∧ p_494) -> (-b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ -b^{26, 20}_0) c in CNF: c -b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ -p_494 ∨ -b^{26, 20}_2 c -b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ -p_494 ∨ -b^{26, 20}_1 c -b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ -p_494 ∨ -b^{26, 20}_0 c in DIMACS: -14555 14556 -14557 -494 -14558 0 -14555 14556 -14557 -494 -14559 0 -14555 14556 -14557 -494 -14560 0 c 0+1 --> 1 c (-b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ -b^{26, 19}_0 ∧ p_494) -> (-b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ b^{26, 20}_0) c in CNF: c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ -p_494 ∨ -b^{26, 20}_2 c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ -p_494 ∨ -b^{26, 20}_1 c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ -p_494 ∨ b^{26, 20}_0 c in DIMACS: 14555 14556 14557 -494 -14558 0 14555 14556 14557 -494 -14559 0 14555 14556 14557 -494 14560 0 c 1+1 --> 2 c (-b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ b^{26, 19}_0 ∧ p_494) -> (-b^{26, 20}_2 ∧ b^{26, 20}_1 ∧ -b^{26, 20}_0) c in CNF: c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ -p_494 ∨ -b^{26, 20}_2 c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ -p_494 ∨ b^{26, 20}_1 c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ -p_494 ∨ -b^{26, 20}_0 c in DIMACS: 14555 14556 -14557 -494 -14558 0 14555 14556 -14557 -494 14559 0 14555 14556 -14557 -494 -14560 0 c 2+1 --> break c (-b^{26, 19}_2 ∧ b^{26, 19}_1 ∧ -b^{26, 19}_0 ∧ p_494) -> break c in CNF: c b^{26, 19}_2 ∨ -b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ -p_494 ∨ break c in DIMACS: 14555 -14556 14557 -494 1162 0 c 2-1 --> 1 c (-b^{26, 19}_2 ∧ b^{26, 19}_1 ∧ -b^{26, 19}_0 ∧ -p_494) -> (-b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ b^{26, 20}_0) c in CNF: c b^{26, 19}_2 ∨ -b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ p_494 ∨ -b^{26, 20}_2 c b^{26, 19}_2 ∨ -b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ p_494 ∨ -b^{26, 20}_1 c b^{26, 19}_2 ∨ -b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ p_494 ∨ b^{26, 20}_0 c in DIMACS: 14555 -14556 14557 494 -14558 0 14555 -14556 14557 494 -14559 0 14555 -14556 14557 494 14560 0 c 1-1 --> 0 c (-b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ b^{26, 19}_0 ∧ -p_494) -> (-b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ -b^{26, 20}_0) c in CNF: c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ p_494 ∨ -b^{26, 20}_2 c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ p_494 ∨ -b^{26, 20}_1 c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ p_494 ∨ -b^{26, 20}_0 c in DIMACS: 14555 14556 -14557 494 -14558 0 14555 14556 -14557 494 -14559 0 14555 14556 -14557 494 -14560 0 c 0-1 --> -1 c (-b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ -b^{26, 19}_0 ∧ -p_494) -> ( b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ b^{26, 20}_0) c in CNF: c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ p_494 ∨ b^{26, 20}_2 c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ p_494 ∨ -b^{26, 20}_1 c b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ p_494 ∨ b^{26, 20}_0 c in DIMACS: 14555 14556 14557 494 14558 0 14555 14556 14557 494 -14559 0 14555 14556 14557 494 14560 0 c -1-1 --> -2 c ( b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ b^{26, 19}_0 ∧ -p_494) -> ( b^{26, 20}_2 ∧ b^{26, 20}_1 ∧ -b^{26, 20}_0) c in CNF: c -b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ p_494 ∨ b^{26, 20}_2 c -b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ p_494 ∨ b^{26, 20}_1 c -b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ p_494 ∨ -b^{26, 20}_0 c in DIMACS: -14555 14556 -14557 494 14558 0 -14555 14556 -14557 494 14559 0 -14555 14556 -14557 494 -14560 0 c -2-1 --> break c ( b^{26, 19}_2 ∧ b^{26, 19}_1 ∧ -b^{26, 19}_0 ∧ -p_494) -> break c in CNF: c -b^{26, 19}_2 ∨ -b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ p_494 ∨ break c in DIMACS: -14555 -14556 14557 494 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 19}_2 ∧ -b^{26, 19}_1 ∧ -b^{26, 19}_0 ∧ true) c in CNF: c -b^{26, 19}_2 ∨ b^{26, 19}_1 ∨ b^{26, 19}_0 ∨ false c in DIMACS: -14555 14556 14557 0 c 3 does not represent an automaton state. c -(-b^{26, 19}_2 ∧ b^{26, 19}_1 ∧ b^{26, 19}_0 ∧ true) c in CNF: c b^{26, 19}_2 ∨ -b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ false c in DIMACS: 14555 -14556 -14557 0 c -3 does not represent an automaton state. c -( b^{26, 19}_2 ∧ b^{26, 19}_1 ∧ b^{26, 19}_0 ∧ true) c in CNF: c -b^{26, 19}_2 ∨ -b^{26, 19}_1 ∨ -b^{26, 19}_0 ∨ false c in DIMACS: -14555 -14556 -14557 0 c i = 20 c -2+1 --> -1 c ( b^{26, 20}_2 ∧ b^{26, 20}_1 ∧ -b^{26, 20}_0 ∧ p_520) -> ( b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ b^{26, 21}_0) c in CNF: c -b^{26, 20}_2 ∨ -b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ -p_520 ∨ b^{26, 21}_2 c -b^{26, 20}_2 ∨ -b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ -p_520 ∨ -b^{26, 21}_1 c -b^{26, 20}_2 ∨ -b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ -p_520 ∨ b^{26, 21}_0 c in DIMACS: -14558 -14559 14560 -520 14561 0 -14558 -14559 14560 -520 -14562 0 -14558 -14559 14560 -520 14563 0 c -1+1 --> 0 c ( b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ b^{26, 20}_0 ∧ p_520) -> (-b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ -b^{26, 21}_0) c in CNF: c -b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ -p_520 ∨ -b^{26, 21}_2 c -b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ -p_520 ∨ -b^{26, 21}_1 c -b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ -p_520 ∨ -b^{26, 21}_0 c in DIMACS: -14558 14559 -14560 -520 -14561 0 -14558 14559 -14560 -520 -14562 0 -14558 14559 -14560 -520 -14563 0 c 0+1 --> 1 c (-b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ -b^{26, 20}_0 ∧ p_520) -> (-b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ b^{26, 21}_0) c in CNF: c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ -p_520 ∨ -b^{26, 21}_2 c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ -p_520 ∨ -b^{26, 21}_1 c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ -p_520 ∨ b^{26, 21}_0 c in DIMACS: 14558 14559 14560 -520 -14561 0 14558 14559 14560 -520 -14562 0 14558 14559 14560 -520 14563 0 c 1+1 --> 2 c (-b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ b^{26, 20}_0 ∧ p_520) -> (-b^{26, 21}_2 ∧ b^{26, 21}_1 ∧ -b^{26, 21}_0) c in CNF: c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ -p_520 ∨ -b^{26, 21}_2 c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ -p_520 ∨ b^{26, 21}_1 c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ -p_520 ∨ -b^{26, 21}_0 c in DIMACS: 14558 14559 -14560 -520 -14561 0 14558 14559 -14560 -520 14562 0 14558 14559 -14560 -520 -14563 0 c 2+1 --> break c (-b^{26, 20}_2 ∧ b^{26, 20}_1 ∧ -b^{26, 20}_0 ∧ p_520) -> break c in CNF: c b^{26, 20}_2 ∨ -b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ -p_520 ∨ break c in DIMACS: 14558 -14559 14560 -520 1162 0 c 2-1 --> 1 c (-b^{26, 20}_2 ∧ b^{26, 20}_1 ∧ -b^{26, 20}_0 ∧ -p_520) -> (-b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ b^{26, 21}_0) c in CNF: c b^{26, 20}_2 ∨ -b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ p_520 ∨ -b^{26, 21}_2 c b^{26, 20}_2 ∨ -b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ p_520 ∨ -b^{26, 21}_1 c b^{26, 20}_2 ∨ -b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ p_520 ∨ b^{26, 21}_0 c in DIMACS: 14558 -14559 14560 520 -14561 0 14558 -14559 14560 520 -14562 0 14558 -14559 14560 520 14563 0 c 1-1 --> 0 c (-b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ b^{26, 20}_0 ∧ -p_520) -> (-b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ -b^{26, 21}_0) c in CNF: c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ p_520 ∨ -b^{26, 21}_2 c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ p_520 ∨ -b^{26, 21}_1 c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ p_520 ∨ -b^{26, 21}_0 c in DIMACS: 14558 14559 -14560 520 -14561 0 14558 14559 -14560 520 -14562 0 14558 14559 -14560 520 -14563 0 c 0-1 --> -1 c (-b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ -b^{26, 20}_0 ∧ -p_520) -> ( b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ b^{26, 21}_0) c in CNF: c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ p_520 ∨ b^{26, 21}_2 c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ p_520 ∨ -b^{26, 21}_1 c b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ p_520 ∨ b^{26, 21}_0 c in DIMACS: 14558 14559 14560 520 14561 0 14558 14559 14560 520 -14562 0 14558 14559 14560 520 14563 0 c -1-1 --> -2 c ( b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ b^{26, 20}_0 ∧ -p_520) -> ( b^{26, 21}_2 ∧ b^{26, 21}_1 ∧ -b^{26, 21}_0) c in CNF: c -b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ p_520 ∨ b^{26, 21}_2 c -b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ p_520 ∨ b^{26, 21}_1 c -b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ p_520 ∨ -b^{26, 21}_0 c in DIMACS: -14558 14559 -14560 520 14561 0 -14558 14559 -14560 520 14562 0 -14558 14559 -14560 520 -14563 0 c -2-1 --> break c ( b^{26, 20}_2 ∧ b^{26, 20}_1 ∧ -b^{26, 20}_0 ∧ -p_520) -> break c in CNF: c -b^{26, 20}_2 ∨ -b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ p_520 ∨ break c in DIMACS: -14558 -14559 14560 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 20}_2 ∧ -b^{26, 20}_1 ∧ -b^{26, 20}_0 ∧ true) c in CNF: c -b^{26, 20}_2 ∨ b^{26, 20}_1 ∨ b^{26, 20}_0 ∨ false c in DIMACS: -14558 14559 14560 0 c 3 does not represent an automaton state. c -(-b^{26, 20}_2 ∧ b^{26, 20}_1 ∧ b^{26, 20}_0 ∧ true) c in CNF: c b^{26, 20}_2 ∨ -b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ false c in DIMACS: 14558 -14559 -14560 0 c -3 does not represent an automaton state. c -( b^{26, 20}_2 ∧ b^{26, 20}_1 ∧ b^{26, 20}_0 ∧ true) c in CNF: c -b^{26, 20}_2 ∨ -b^{26, 20}_1 ∨ -b^{26, 20}_0 ∨ false c in DIMACS: -14558 -14559 -14560 0 c i = 21 c -2+1 --> -1 c ( b^{26, 21}_2 ∧ b^{26, 21}_1 ∧ -b^{26, 21}_0 ∧ p_546) -> ( b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ b^{26, 22}_0) c in CNF: c -b^{26, 21}_2 ∨ -b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ -p_546 ∨ b^{26, 22}_2 c -b^{26, 21}_2 ∨ -b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ -p_546 ∨ -b^{26, 22}_1 c -b^{26, 21}_2 ∨ -b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ -p_546 ∨ b^{26, 22}_0 c in DIMACS: -14561 -14562 14563 -546 14564 0 -14561 -14562 14563 -546 -14565 0 -14561 -14562 14563 -546 14566 0 c -1+1 --> 0 c ( b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ b^{26, 21}_0 ∧ p_546) -> (-b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ -b^{26, 22}_0) c in CNF: c -b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ -p_546 ∨ -b^{26, 22}_2 c -b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ -p_546 ∨ -b^{26, 22}_1 c -b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ -p_546 ∨ -b^{26, 22}_0 c in DIMACS: -14561 14562 -14563 -546 -14564 0 -14561 14562 -14563 -546 -14565 0 -14561 14562 -14563 -546 -14566 0 c 0+1 --> 1 c (-b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ -b^{26, 21}_0 ∧ p_546) -> (-b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ b^{26, 22}_0) c in CNF: c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ -p_546 ∨ -b^{26, 22}_2 c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ -p_546 ∨ -b^{26, 22}_1 c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ -p_546 ∨ b^{26, 22}_0 c in DIMACS: 14561 14562 14563 -546 -14564 0 14561 14562 14563 -546 -14565 0 14561 14562 14563 -546 14566 0 c 1+1 --> 2 c (-b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ b^{26, 21}_0 ∧ p_546) -> (-b^{26, 22}_2 ∧ b^{26, 22}_1 ∧ -b^{26, 22}_0) c in CNF: c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ -p_546 ∨ -b^{26, 22}_2 c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ -p_546 ∨ b^{26, 22}_1 c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ -p_546 ∨ -b^{26, 22}_0 c in DIMACS: 14561 14562 -14563 -546 -14564 0 14561 14562 -14563 -546 14565 0 14561 14562 -14563 -546 -14566 0 c 2+1 --> break c (-b^{26, 21}_2 ∧ b^{26, 21}_1 ∧ -b^{26, 21}_0 ∧ p_546) -> break c in CNF: c b^{26, 21}_2 ∨ -b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ -p_546 ∨ break c in DIMACS: 14561 -14562 14563 -546 1162 0 c 2-1 --> 1 c (-b^{26, 21}_2 ∧ b^{26, 21}_1 ∧ -b^{26, 21}_0 ∧ -p_546) -> (-b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ b^{26, 22}_0) c in CNF: c b^{26, 21}_2 ∨ -b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ p_546 ∨ -b^{26, 22}_2 c b^{26, 21}_2 ∨ -b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ p_546 ∨ -b^{26, 22}_1 c b^{26, 21}_2 ∨ -b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ p_546 ∨ b^{26, 22}_0 c in DIMACS: 14561 -14562 14563 546 -14564 0 14561 -14562 14563 546 -14565 0 14561 -14562 14563 546 14566 0 c 1-1 --> 0 c (-b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ b^{26, 21}_0 ∧ -p_546) -> (-b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ -b^{26, 22}_0) c in CNF: c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ p_546 ∨ -b^{26, 22}_2 c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ p_546 ∨ -b^{26, 22}_1 c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ p_546 ∨ -b^{26, 22}_0 c in DIMACS: 14561 14562 -14563 546 -14564 0 14561 14562 -14563 546 -14565 0 14561 14562 -14563 546 -14566 0 c 0-1 --> -1 c (-b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ -b^{26, 21}_0 ∧ -p_546) -> ( b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ b^{26, 22}_0) c in CNF: c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ p_546 ∨ b^{26, 22}_2 c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ p_546 ∨ -b^{26, 22}_1 c b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ p_546 ∨ b^{26, 22}_0 c in DIMACS: 14561 14562 14563 546 14564 0 14561 14562 14563 546 -14565 0 14561 14562 14563 546 14566 0 c -1-1 --> -2 c ( b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ b^{26, 21}_0 ∧ -p_546) -> ( b^{26, 22}_2 ∧ b^{26, 22}_1 ∧ -b^{26, 22}_0) c in CNF: c -b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ p_546 ∨ b^{26, 22}_2 c -b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ p_546 ∨ b^{26, 22}_1 c -b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ p_546 ∨ -b^{26, 22}_0 c in DIMACS: -14561 14562 -14563 546 14564 0 -14561 14562 -14563 546 14565 0 -14561 14562 -14563 546 -14566 0 c -2-1 --> break c ( b^{26, 21}_2 ∧ b^{26, 21}_1 ∧ -b^{26, 21}_0 ∧ -p_546) -> break c in CNF: c -b^{26, 21}_2 ∨ -b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ p_546 ∨ break c in DIMACS: -14561 -14562 14563 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 21}_2 ∧ -b^{26, 21}_1 ∧ -b^{26, 21}_0 ∧ true) c in CNF: c -b^{26, 21}_2 ∨ b^{26, 21}_1 ∨ b^{26, 21}_0 ∨ false c in DIMACS: -14561 14562 14563 0 c 3 does not represent an automaton state. c -(-b^{26, 21}_2 ∧ b^{26, 21}_1 ∧ b^{26, 21}_0 ∧ true) c in CNF: c b^{26, 21}_2 ∨ -b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ false c in DIMACS: 14561 -14562 -14563 0 c -3 does not represent an automaton state. c -( b^{26, 21}_2 ∧ b^{26, 21}_1 ∧ b^{26, 21}_0 ∧ true) c in CNF: c -b^{26, 21}_2 ∨ -b^{26, 21}_1 ∨ -b^{26, 21}_0 ∨ false c in DIMACS: -14561 -14562 -14563 0 c i = 22 c -2+1 --> -1 c ( b^{26, 22}_2 ∧ b^{26, 22}_1 ∧ -b^{26, 22}_0 ∧ p_572) -> ( b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ b^{26, 23}_0) c in CNF: c -b^{26, 22}_2 ∨ -b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ -p_572 ∨ b^{26, 23}_2 c -b^{26, 22}_2 ∨ -b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ -p_572 ∨ -b^{26, 23}_1 c -b^{26, 22}_2 ∨ -b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ -p_572 ∨ b^{26, 23}_0 c in DIMACS: -14564 -14565 14566 -572 14567 0 -14564 -14565 14566 -572 -14568 0 -14564 -14565 14566 -572 14569 0 c -1+1 --> 0 c ( b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ b^{26, 22}_0 ∧ p_572) -> (-b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ -b^{26, 23}_0) c in CNF: c -b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ -p_572 ∨ -b^{26, 23}_2 c -b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ -p_572 ∨ -b^{26, 23}_1 c -b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ -p_572 ∨ -b^{26, 23}_0 c in DIMACS: -14564 14565 -14566 -572 -14567 0 -14564 14565 -14566 -572 -14568 0 -14564 14565 -14566 -572 -14569 0 c 0+1 --> 1 c (-b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ -b^{26, 22}_0 ∧ p_572) -> (-b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ b^{26, 23}_0) c in CNF: c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ -p_572 ∨ -b^{26, 23}_2 c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ -p_572 ∨ -b^{26, 23}_1 c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ -p_572 ∨ b^{26, 23}_0 c in DIMACS: 14564 14565 14566 -572 -14567 0 14564 14565 14566 -572 -14568 0 14564 14565 14566 -572 14569 0 c 1+1 --> 2 c (-b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ b^{26, 22}_0 ∧ p_572) -> (-b^{26, 23}_2 ∧ b^{26, 23}_1 ∧ -b^{26, 23}_0) c in CNF: c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ -p_572 ∨ -b^{26, 23}_2 c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ -p_572 ∨ b^{26, 23}_1 c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ -p_572 ∨ -b^{26, 23}_0 c in DIMACS: 14564 14565 -14566 -572 -14567 0 14564 14565 -14566 -572 14568 0 14564 14565 -14566 -572 -14569 0 c 2+1 --> break c (-b^{26, 22}_2 ∧ b^{26, 22}_1 ∧ -b^{26, 22}_0 ∧ p_572) -> break c in CNF: c b^{26, 22}_2 ∨ -b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ -p_572 ∨ break c in DIMACS: 14564 -14565 14566 -572 1162 0 c 2-1 --> 1 c (-b^{26, 22}_2 ∧ b^{26, 22}_1 ∧ -b^{26, 22}_0 ∧ -p_572) -> (-b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ b^{26, 23}_0) c in CNF: c b^{26, 22}_2 ∨ -b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ p_572 ∨ -b^{26, 23}_2 c b^{26, 22}_2 ∨ -b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ p_572 ∨ -b^{26, 23}_1 c b^{26, 22}_2 ∨ -b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ p_572 ∨ b^{26, 23}_0 c in DIMACS: 14564 -14565 14566 572 -14567 0 14564 -14565 14566 572 -14568 0 14564 -14565 14566 572 14569 0 c 1-1 --> 0 c (-b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ b^{26, 22}_0 ∧ -p_572) -> (-b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ -b^{26, 23}_0) c in CNF: c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ p_572 ∨ -b^{26, 23}_2 c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ p_572 ∨ -b^{26, 23}_1 c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ p_572 ∨ -b^{26, 23}_0 c in DIMACS: 14564 14565 -14566 572 -14567 0 14564 14565 -14566 572 -14568 0 14564 14565 -14566 572 -14569 0 c 0-1 --> -1 c (-b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ -b^{26, 22}_0 ∧ -p_572) -> ( b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ b^{26, 23}_0) c in CNF: c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ p_572 ∨ b^{26, 23}_2 c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ p_572 ∨ -b^{26, 23}_1 c b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ p_572 ∨ b^{26, 23}_0 c in DIMACS: 14564 14565 14566 572 14567 0 14564 14565 14566 572 -14568 0 14564 14565 14566 572 14569 0 c -1-1 --> -2 c ( b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ b^{26, 22}_0 ∧ -p_572) -> ( b^{26, 23}_2 ∧ b^{26, 23}_1 ∧ -b^{26, 23}_0) c in CNF: c -b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ p_572 ∨ b^{26, 23}_2 c -b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ p_572 ∨ b^{26, 23}_1 c -b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ p_572 ∨ -b^{26, 23}_0 c in DIMACS: -14564 14565 -14566 572 14567 0 -14564 14565 -14566 572 14568 0 -14564 14565 -14566 572 -14569 0 c -2-1 --> break c ( b^{26, 22}_2 ∧ b^{26, 22}_1 ∧ -b^{26, 22}_0 ∧ -p_572) -> break c in CNF: c -b^{26, 22}_2 ∨ -b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ p_572 ∨ break c in DIMACS: -14564 -14565 14566 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 22}_2 ∧ -b^{26, 22}_1 ∧ -b^{26, 22}_0 ∧ true) c in CNF: c -b^{26, 22}_2 ∨ b^{26, 22}_1 ∨ b^{26, 22}_0 ∨ false c in DIMACS: -14564 14565 14566 0 c 3 does not represent an automaton state. c -(-b^{26, 22}_2 ∧ b^{26, 22}_1 ∧ b^{26, 22}_0 ∧ true) c in CNF: c b^{26, 22}_2 ∨ -b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ false c in DIMACS: 14564 -14565 -14566 0 c -3 does not represent an automaton state. c -( b^{26, 22}_2 ∧ b^{26, 22}_1 ∧ b^{26, 22}_0 ∧ true) c in CNF: c -b^{26, 22}_2 ∨ -b^{26, 22}_1 ∨ -b^{26, 22}_0 ∨ false c in DIMACS: -14564 -14565 -14566 0 c i = 23 c -2+1 --> -1 c ( b^{26, 23}_2 ∧ b^{26, 23}_1 ∧ -b^{26, 23}_0 ∧ p_598) -> ( b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ b^{26, 24}_0) c in CNF: c -b^{26, 23}_2 ∨ -b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ -p_598 ∨ b^{26, 24}_2 c -b^{26, 23}_2 ∨ -b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ -p_598 ∨ -b^{26, 24}_1 c -b^{26, 23}_2 ∨ -b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ -p_598 ∨ b^{26, 24}_0 c in DIMACS: -14567 -14568 14569 -598 14570 0 -14567 -14568 14569 -598 -14571 0 -14567 -14568 14569 -598 14572 0 c -1+1 --> 0 c ( b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ b^{26, 23}_0 ∧ p_598) -> (-b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ -b^{26, 24}_0) c in CNF: c -b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ -p_598 ∨ -b^{26, 24}_2 c -b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ -p_598 ∨ -b^{26, 24}_1 c -b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ -p_598 ∨ -b^{26, 24}_0 c in DIMACS: -14567 14568 -14569 -598 -14570 0 -14567 14568 -14569 -598 -14571 0 -14567 14568 -14569 -598 -14572 0 c 0+1 --> 1 c (-b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ -b^{26, 23}_0 ∧ p_598) -> (-b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ b^{26, 24}_0) c in CNF: c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ -p_598 ∨ -b^{26, 24}_2 c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ -p_598 ∨ -b^{26, 24}_1 c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ -p_598 ∨ b^{26, 24}_0 c in DIMACS: 14567 14568 14569 -598 -14570 0 14567 14568 14569 -598 -14571 0 14567 14568 14569 -598 14572 0 c 1+1 --> 2 c (-b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ b^{26, 23}_0 ∧ p_598) -> (-b^{26, 24}_2 ∧ b^{26, 24}_1 ∧ -b^{26, 24}_0) c in CNF: c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ -p_598 ∨ -b^{26, 24}_2 c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ -p_598 ∨ b^{26, 24}_1 c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ -p_598 ∨ -b^{26, 24}_0 c in DIMACS: 14567 14568 -14569 -598 -14570 0 14567 14568 -14569 -598 14571 0 14567 14568 -14569 -598 -14572 0 c 2+1 --> break c (-b^{26, 23}_2 ∧ b^{26, 23}_1 ∧ -b^{26, 23}_0 ∧ p_598) -> break c in CNF: c b^{26, 23}_2 ∨ -b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ -p_598 ∨ break c in DIMACS: 14567 -14568 14569 -598 1162 0 c 2-1 --> 1 c (-b^{26, 23}_2 ∧ b^{26, 23}_1 ∧ -b^{26, 23}_0 ∧ -p_598) -> (-b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ b^{26, 24}_0) c in CNF: c b^{26, 23}_2 ∨ -b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ p_598 ∨ -b^{26, 24}_2 c b^{26, 23}_2 ∨ -b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ p_598 ∨ -b^{26, 24}_1 c b^{26, 23}_2 ∨ -b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ p_598 ∨ b^{26, 24}_0 c in DIMACS: 14567 -14568 14569 598 -14570 0 14567 -14568 14569 598 -14571 0 14567 -14568 14569 598 14572 0 c 1-1 --> 0 c (-b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ b^{26, 23}_0 ∧ -p_598) -> (-b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ -b^{26, 24}_0) c in CNF: c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ p_598 ∨ -b^{26, 24}_2 c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ p_598 ∨ -b^{26, 24}_1 c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ p_598 ∨ -b^{26, 24}_0 c in DIMACS: 14567 14568 -14569 598 -14570 0 14567 14568 -14569 598 -14571 0 14567 14568 -14569 598 -14572 0 c 0-1 --> -1 c (-b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ -b^{26, 23}_0 ∧ -p_598) -> ( b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ b^{26, 24}_0) c in CNF: c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ p_598 ∨ b^{26, 24}_2 c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ p_598 ∨ -b^{26, 24}_1 c b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ p_598 ∨ b^{26, 24}_0 c in DIMACS: 14567 14568 14569 598 14570 0 14567 14568 14569 598 -14571 0 14567 14568 14569 598 14572 0 c -1-1 --> -2 c ( b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ b^{26, 23}_0 ∧ -p_598) -> ( b^{26, 24}_2 ∧ b^{26, 24}_1 ∧ -b^{26, 24}_0) c in CNF: c -b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ p_598 ∨ b^{26, 24}_2 c -b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ p_598 ∨ b^{26, 24}_1 c -b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ p_598 ∨ -b^{26, 24}_0 c in DIMACS: -14567 14568 -14569 598 14570 0 -14567 14568 -14569 598 14571 0 -14567 14568 -14569 598 -14572 0 c -2-1 --> break c ( b^{26, 23}_2 ∧ b^{26, 23}_1 ∧ -b^{26, 23}_0 ∧ -p_598) -> break c in CNF: c -b^{26, 23}_2 ∨ -b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ p_598 ∨ break c in DIMACS: -14567 -14568 14569 598 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 23}_2 ∧ -b^{26, 23}_1 ∧ -b^{26, 23}_0 ∧ true) c in CNF: c -b^{26, 23}_2 ∨ b^{26, 23}_1 ∨ b^{26, 23}_0 ∨ false c in DIMACS: -14567 14568 14569 0 c 3 does not represent an automaton state. c -(-b^{26, 23}_2 ∧ b^{26, 23}_1 ∧ b^{26, 23}_0 ∧ true) c in CNF: c b^{26, 23}_2 ∨ -b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ false c in DIMACS: 14567 -14568 -14569 0 c -3 does not represent an automaton state. c -( b^{26, 23}_2 ∧ b^{26, 23}_1 ∧ b^{26, 23}_0 ∧ true) c in CNF: c -b^{26, 23}_2 ∨ -b^{26, 23}_1 ∨ -b^{26, 23}_0 ∨ false c in DIMACS: -14567 -14568 -14569 0 c i = 24 c -2+1 --> -1 c ( b^{26, 24}_2 ∧ b^{26, 24}_1 ∧ -b^{26, 24}_0 ∧ p_624) -> ( b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ b^{26, 25}_0) c in CNF: c -b^{26, 24}_2 ∨ -b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ -p_624 ∨ b^{26, 25}_2 c -b^{26, 24}_2 ∨ -b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ -p_624 ∨ -b^{26, 25}_1 c -b^{26, 24}_2 ∨ -b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ -p_624 ∨ b^{26, 25}_0 c in DIMACS: -14570 -14571 14572 -624 14573 0 -14570 -14571 14572 -624 -14574 0 -14570 -14571 14572 -624 14575 0 c -1+1 --> 0 c ( b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ b^{26, 24}_0 ∧ p_624) -> (-b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ -b^{26, 25}_0) c in CNF: c -b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ -p_624 ∨ -b^{26, 25}_2 c -b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ -p_624 ∨ -b^{26, 25}_1 c -b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ -p_624 ∨ -b^{26, 25}_0 c in DIMACS: -14570 14571 -14572 -624 -14573 0 -14570 14571 -14572 -624 -14574 0 -14570 14571 -14572 -624 -14575 0 c 0+1 --> 1 c (-b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ -b^{26, 24}_0 ∧ p_624) -> (-b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ b^{26, 25}_0) c in CNF: c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ -p_624 ∨ -b^{26, 25}_2 c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ -p_624 ∨ -b^{26, 25}_1 c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ -p_624 ∨ b^{26, 25}_0 c in DIMACS: 14570 14571 14572 -624 -14573 0 14570 14571 14572 -624 -14574 0 14570 14571 14572 -624 14575 0 c 1+1 --> 2 c (-b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ b^{26, 24}_0 ∧ p_624) -> (-b^{26, 25}_2 ∧ b^{26, 25}_1 ∧ -b^{26, 25}_0) c in CNF: c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ -p_624 ∨ -b^{26, 25}_2 c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ -p_624 ∨ b^{26, 25}_1 c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ -p_624 ∨ -b^{26, 25}_0 c in DIMACS: 14570 14571 -14572 -624 -14573 0 14570 14571 -14572 -624 14574 0 14570 14571 -14572 -624 -14575 0 c 2+1 --> break c (-b^{26, 24}_2 ∧ b^{26, 24}_1 ∧ -b^{26, 24}_0 ∧ p_624) -> break c in CNF: c b^{26, 24}_2 ∨ -b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ -p_624 ∨ break c in DIMACS: 14570 -14571 14572 -624 1162 0 c 2-1 --> 1 c (-b^{26, 24}_2 ∧ b^{26, 24}_1 ∧ -b^{26, 24}_0 ∧ -p_624) -> (-b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ b^{26, 25}_0) c in CNF: c b^{26, 24}_2 ∨ -b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ p_624 ∨ -b^{26, 25}_2 c b^{26, 24}_2 ∨ -b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ p_624 ∨ -b^{26, 25}_1 c b^{26, 24}_2 ∨ -b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ p_624 ∨ b^{26, 25}_0 c in DIMACS: 14570 -14571 14572 624 -14573 0 14570 -14571 14572 624 -14574 0 14570 -14571 14572 624 14575 0 c 1-1 --> 0 c (-b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ b^{26, 24}_0 ∧ -p_624) -> (-b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ -b^{26, 25}_0) c in CNF: c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ p_624 ∨ -b^{26, 25}_2 c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ p_624 ∨ -b^{26, 25}_1 c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ p_624 ∨ -b^{26, 25}_0 c in DIMACS: 14570 14571 -14572 624 -14573 0 14570 14571 -14572 624 -14574 0 14570 14571 -14572 624 -14575 0 c 0-1 --> -1 c (-b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ -b^{26, 24}_0 ∧ -p_624) -> ( b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ b^{26, 25}_0) c in CNF: c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ p_624 ∨ b^{26, 25}_2 c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ p_624 ∨ -b^{26, 25}_1 c b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ p_624 ∨ b^{26, 25}_0 c in DIMACS: 14570 14571 14572 624 14573 0 14570 14571 14572 624 -14574 0 14570 14571 14572 624 14575 0 c -1-1 --> -2 c ( b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ b^{26, 24}_0 ∧ -p_624) -> ( b^{26, 25}_2 ∧ b^{26, 25}_1 ∧ -b^{26, 25}_0) c in CNF: c -b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ p_624 ∨ b^{26, 25}_2 c -b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ p_624 ∨ b^{26, 25}_1 c -b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ p_624 ∨ -b^{26, 25}_0 c in DIMACS: -14570 14571 -14572 624 14573 0 -14570 14571 -14572 624 14574 0 -14570 14571 -14572 624 -14575 0 c -2-1 --> break c ( b^{26, 24}_2 ∧ b^{26, 24}_1 ∧ -b^{26, 24}_0 ∧ -p_624) -> break c in CNF: c -b^{26, 24}_2 ∨ -b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ p_624 ∨ break c in DIMACS: -14570 -14571 14572 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 24}_2 ∧ -b^{26, 24}_1 ∧ -b^{26, 24}_0 ∧ true) c in CNF: c -b^{26, 24}_2 ∨ b^{26, 24}_1 ∨ b^{26, 24}_0 ∨ false c in DIMACS: -14570 14571 14572 0 c 3 does not represent an automaton state. c -(-b^{26, 24}_2 ∧ b^{26, 24}_1 ∧ b^{26, 24}_0 ∧ true) c in CNF: c b^{26, 24}_2 ∨ -b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ false c in DIMACS: 14570 -14571 -14572 0 c -3 does not represent an automaton state. c -( b^{26, 24}_2 ∧ b^{26, 24}_1 ∧ b^{26, 24}_0 ∧ true) c in CNF: c -b^{26, 24}_2 ∨ -b^{26, 24}_1 ∨ -b^{26, 24}_0 ∨ false c in DIMACS: -14570 -14571 -14572 0 c i = 25 c -2+1 --> -1 c ( b^{26, 25}_2 ∧ b^{26, 25}_1 ∧ -b^{26, 25}_0 ∧ p_650) -> ( b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ b^{26, 26}_0) c in CNF: c -b^{26, 25}_2 ∨ -b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ -p_650 ∨ b^{26, 26}_2 c -b^{26, 25}_2 ∨ -b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ -p_650 ∨ -b^{26, 26}_1 c -b^{26, 25}_2 ∨ -b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ -p_650 ∨ b^{26, 26}_0 c in DIMACS: -14573 -14574 14575 -650 14576 0 -14573 -14574 14575 -650 -14577 0 -14573 -14574 14575 -650 14578 0 c -1+1 --> 0 c ( b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ b^{26, 25}_0 ∧ p_650) -> (-b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ -b^{26, 26}_0) c in CNF: c -b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ -p_650 ∨ -b^{26, 26}_2 c -b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ -p_650 ∨ -b^{26, 26}_1 c -b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ -p_650 ∨ -b^{26, 26}_0 c in DIMACS: -14573 14574 -14575 -650 -14576 0 -14573 14574 -14575 -650 -14577 0 -14573 14574 -14575 -650 -14578 0 c 0+1 --> 1 c (-b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ -b^{26, 25}_0 ∧ p_650) -> (-b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ b^{26, 26}_0) c in CNF: c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ -p_650 ∨ -b^{26, 26}_2 c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ -p_650 ∨ -b^{26, 26}_1 c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ -p_650 ∨ b^{26, 26}_0 c in DIMACS: 14573 14574 14575 -650 -14576 0 14573 14574 14575 -650 -14577 0 14573 14574 14575 -650 14578 0 c 1+1 --> 2 c (-b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ b^{26, 25}_0 ∧ p_650) -> (-b^{26, 26}_2 ∧ b^{26, 26}_1 ∧ -b^{26, 26}_0) c in CNF: c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ -p_650 ∨ -b^{26, 26}_2 c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ -p_650 ∨ b^{26, 26}_1 c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ -p_650 ∨ -b^{26, 26}_0 c in DIMACS: 14573 14574 -14575 -650 -14576 0 14573 14574 -14575 -650 14577 0 14573 14574 -14575 -650 -14578 0 c 2+1 --> break c (-b^{26, 25}_2 ∧ b^{26, 25}_1 ∧ -b^{26, 25}_0 ∧ p_650) -> break c in CNF: c b^{26, 25}_2 ∨ -b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ -p_650 ∨ break c in DIMACS: 14573 -14574 14575 -650 1162 0 c 2-1 --> 1 c (-b^{26, 25}_2 ∧ b^{26, 25}_1 ∧ -b^{26, 25}_0 ∧ -p_650) -> (-b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ b^{26, 26}_0) c in CNF: c b^{26, 25}_2 ∨ -b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ p_650 ∨ -b^{26, 26}_2 c b^{26, 25}_2 ∨ -b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ p_650 ∨ -b^{26, 26}_1 c b^{26, 25}_2 ∨ -b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ p_650 ∨ b^{26, 26}_0 c in DIMACS: 14573 -14574 14575 650 -14576 0 14573 -14574 14575 650 -14577 0 14573 -14574 14575 650 14578 0 c 1-1 --> 0 c (-b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ b^{26, 25}_0 ∧ -p_650) -> (-b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ -b^{26, 26}_0) c in CNF: c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ p_650 ∨ -b^{26, 26}_2 c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ p_650 ∨ -b^{26, 26}_1 c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ p_650 ∨ -b^{26, 26}_0 c in DIMACS: 14573 14574 -14575 650 -14576 0 14573 14574 -14575 650 -14577 0 14573 14574 -14575 650 -14578 0 c 0-1 --> -1 c (-b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ -b^{26, 25}_0 ∧ -p_650) -> ( b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ b^{26, 26}_0) c in CNF: c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ p_650 ∨ b^{26, 26}_2 c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ p_650 ∨ -b^{26, 26}_1 c b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ p_650 ∨ b^{26, 26}_0 c in DIMACS: 14573 14574 14575 650 14576 0 14573 14574 14575 650 -14577 0 14573 14574 14575 650 14578 0 c -1-1 --> -2 c ( b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ b^{26, 25}_0 ∧ -p_650) -> ( b^{26, 26}_2 ∧ b^{26, 26}_1 ∧ -b^{26, 26}_0) c in CNF: c -b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ p_650 ∨ b^{26, 26}_2 c -b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ p_650 ∨ b^{26, 26}_1 c -b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ p_650 ∨ -b^{26, 26}_0 c in DIMACS: -14573 14574 -14575 650 14576 0 -14573 14574 -14575 650 14577 0 -14573 14574 -14575 650 -14578 0 c -2-1 --> break c ( b^{26, 25}_2 ∧ b^{26, 25}_1 ∧ -b^{26, 25}_0 ∧ -p_650) -> break c in CNF: c -b^{26, 25}_2 ∨ -b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ p_650 ∨ break c in DIMACS: -14573 -14574 14575 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 25}_2 ∧ -b^{26, 25}_1 ∧ -b^{26, 25}_0 ∧ true) c in CNF: c -b^{26, 25}_2 ∨ b^{26, 25}_1 ∨ b^{26, 25}_0 ∨ false c in DIMACS: -14573 14574 14575 0 c 3 does not represent an automaton state. c -(-b^{26, 25}_2 ∧ b^{26, 25}_1 ∧ b^{26, 25}_0 ∧ true) c in CNF: c b^{26, 25}_2 ∨ -b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ false c in DIMACS: 14573 -14574 -14575 0 c -3 does not represent an automaton state. c -( b^{26, 25}_2 ∧ b^{26, 25}_1 ∧ b^{26, 25}_0 ∧ true) c in CNF: c -b^{26, 25}_2 ∨ -b^{26, 25}_1 ∨ -b^{26, 25}_0 ∨ false c in DIMACS: -14573 -14574 -14575 0 c i = 26 c -2+1 --> -1 c ( b^{26, 26}_2 ∧ b^{26, 26}_1 ∧ -b^{26, 26}_0 ∧ p_676) -> ( b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ b^{26, 27}_0) c in CNF: c -b^{26, 26}_2 ∨ -b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ -p_676 ∨ b^{26, 27}_2 c -b^{26, 26}_2 ∨ -b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ -p_676 ∨ -b^{26, 27}_1 c -b^{26, 26}_2 ∨ -b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ -p_676 ∨ b^{26, 27}_0 c in DIMACS: -14576 -14577 14578 -676 14579 0 -14576 -14577 14578 -676 -14580 0 -14576 -14577 14578 -676 14581 0 c -1+1 --> 0 c ( b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ b^{26, 26}_0 ∧ p_676) -> (-b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ -b^{26, 27}_0) c in CNF: c -b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ -p_676 ∨ -b^{26, 27}_2 c -b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ -p_676 ∨ -b^{26, 27}_1 c -b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ -p_676 ∨ -b^{26, 27}_0 c in DIMACS: -14576 14577 -14578 -676 -14579 0 -14576 14577 -14578 -676 -14580 0 -14576 14577 -14578 -676 -14581 0 c 0+1 --> 1 c (-b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ -b^{26, 26}_0 ∧ p_676) -> (-b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ b^{26, 27}_0) c in CNF: c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ -p_676 ∨ -b^{26, 27}_2 c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ -p_676 ∨ -b^{26, 27}_1 c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ -p_676 ∨ b^{26, 27}_0 c in DIMACS: 14576 14577 14578 -676 -14579 0 14576 14577 14578 -676 -14580 0 14576 14577 14578 -676 14581 0 c 1+1 --> 2 c (-b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ b^{26, 26}_0 ∧ p_676) -> (-b^{26, 27}_2 ∧ b^{26, 27}_1 ∧ -b^{26, 27}_0) c in CNF: c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ -p_676 ∨ -b^{26, 27}_2 c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ -p_676 ∨ b^{26, 27}_1 c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ -p_676 ∨ -b^{26, 27}_0 c in DIMACS: 14576 14577 -14578 -676 -14579 0 14576 14577 -14578 -676 14580 0 14576 14577 -14578 -676 -14581 0 c 2+1 --> break c (-b^{26, 26}_2 ∧ b^{26, 26}_1 ∧ -b^{26, 26}_0 ∧ p_676) -> break c in CNF: c b^{26, 26}_2 ∨ -b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ -p_676 ∨ break c in DIMACS: 14576 -14577 14578 -676 1162 0 c 2-1 --> 1 c (-b^{26, 26}_2 ∧ b^{26, 26}_1 ∧ -b^{26, 26}_0 ∧ -p_676) -> (-b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ b^{26, 27}_0) c in CNF: c b^{26, 26}_2 ∨ -b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ p_676 ∨ -b^{26, 27}_2 c b^{26, 26}_2 ∨ -b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ p_676 ∨ -b^{26, 27}_1 c b^{26, 26}_2 ∨ -b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ p_676 ∨ b^{26, 27}_0 c in DIMACS: 14576 -14577 14578 676 -14579 0 14576 -14577 14578 676 -14580 0 14576 -14577 14578 676 14581 0 c 1-1 --> 0 c (-b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ b^{26, 26}_0 ∧ -p_676) -> (-b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ -b^{26, 27}_0) c in CNF: c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ p_676 ∨ -b^{26, 27}_2 c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ p_676 ∨ -b^{26, 27}_1 c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ p_676 ∨ -b^{26, 27}_0 c in DIMACS: 14576 14577 -14578 676 -14579 0 14576 14577 -14578 676 -14580 0 14576 14577 -14578 676 -14581 0 c 0-1 --> -1 c (-b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ -b^{26, 26}_0 ∧ -p_676) -> ( b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ b^{26, 27}_0) c in CNF: c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ p_676 ∨ b^{26, 27}_2 c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ p_676 ∨ -b^{26, 27}_1 c b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ p_676 ∨ b^{26, 27}_0 c in DIMACS: 14576 14577 14578 676 14579 0 14576 14577 14578 676 -14580 0 14576 14577 14578 676 14581 0 c -1-1 --> -2 c ( b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ b^{26, 26}_0 ∧ -p_676) -> ( b^{26, 27}_2 ∧ b^{26, 27}_1 ∧ -b^{26, 27}_0) c in CNF: c -b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ p_676 ∨ b^{26, 27}_2 c -b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ p_676 ∨ b^{26, 27}_1 c -b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ p_676 ∨ -b^{26, 27}_0 c in DIMACS: -14576 14577 -14578 676 14579 0 -14576 14577 -14578 676 14580 0 -14576 14577 -14578 676 -14581 0 c -2-1 --> break c ( b^{26, 26}_2 ∧ b^{26, 26}_1 ∧ -b^{26, 26}_0 ∧ -p_676) -> break c in CNF: c -b^{26, 26}_2 ∨ -b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ p_676 ∨ break c in DIMACS: -14576 -14577 14578 676 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 26}_2 ∧ -b^{26, 26}_1 ∧ -b^{26, 26}_0 ∧ true) c in CNF: c -b^{26, 26}_2 ∨ b^{26, 26}_1 ∨ b^{26, 26}_0 ∨ false c in DIMACS: -14576 14577 14578 0 c 3 does not represent an automaton state. c -(-b^{26, 26}_2 ∧ b^{26, 26}_1 ∧ b^{26, 26}_0 ∧ true) c in CNF: c b^{26, 26}_2 ∨ -b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ false c in DIMACS: 14576 -14577 -14578 0 c -3 does not represent an automaton state. c -( b^{26, 26}_2 ∧ b^{26, 26}_1 ∧ b^{26, 26}_0 ∧ true) c in CNF: c -b^{26, 26}_2 ∨ -b^{26, 26}_1 ∨ -b^{26, 26}_0 ∨ false c in DIMACS: -14576 -14577 -14578 0 c i = 27 c -2+1 --> -1 c ( b^{26, 27}_2 ∧ b^{26, 27}_1 ∧ -b^{26, 27}_0 ∧ p_702) -> ( b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ b^{26, 28}_0) c in CNF: c -b^{26, 27}_2 ∨ -b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ -p_702 ∨ b^{26, 28}_2 c -b^{26, 27}_2 ∨ -b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ -p_702 ∨ -b^{26, 28}_1 c -b^{26, 27}_2 ∨ -b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ -p_702 ∨ b^{26, 28}_0 c in DIMACS: -14579 -14580 14581 -702 14582 0 -14579 -14580 14581 -702 -14583 0 -14579 -14580 14581 -702 14584 0 c -1+1 --> 0 c ( b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ b^{26, 27}_0 ∧ p_702) -> (-b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ -b^{26, 28}_0) c in CNF: c -b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ -p_702 ∨ -b^{26, 28}_2 c -b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ -p_702 ∨ -b^{26, 28}_1 c -b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ -p_702 ∨ -b^{26, 28}_0 c in DIMACS: -14579 14580 -14581 -702 -14582 0 -14579 14580 -14581 -702 -14583 0 -14579 14580 -14581 -702 -14584 0 c 0+1 --> 1 c (-b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ -b^{26, 27}_0 ∧ p_702) -> (-b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ b^{26, 28}_0) c in CNF: c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ -p_702 ∨ -b^{26, 28}_2 c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ -p_702 ∨ -b^{26, 28}_1 c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ -p_702 ∨ b^{26, 28}_0 c in DIMACS: 14579 14580 14581 -702 -14582 0 14579 14580 14581 -702 -14583 0 14579 14580 14581 -702 14584 0 c 1+1 --> 2 c (-b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ b^{26, 27}_0 ∧ p_702) -> (-b^{26, 28}_2 ∧ b^{26, 28}_1 ∧ -b^{26, 28}_0) c in CNF: c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ -p_702 ∨ -b^{26, 28}_2 c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ -p_702 ∨ b^{26, 28}_1 c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ -p_702 ∨ -b^{26, 28}_0 c in DIMACS: 14579 14580 -14581 -702 -14582 0 14579 14580 -14581 -702 14583 0 14579 14580 -14581 -702 -14584 0 c 2+1 --> break c (-b^{26, 27}_2 ∧ b^{26, 27}_1 ∧ -b^{26, 27}_0 ∧ p_702) -> break c in CNF: c b^{26, 27}_2 ∨ -b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ -p_702 ∨ break c in DIMACS: 14579 -14580 14581 -702 1162 0 c 2-1 --> 1 c (-b^{26, 27}_2 ∧ b^{26, 27}_1 ∧ -b^{26, 27}_0 ∧ -p_702) -> (-b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ b^{26, 28}_0) c in CNF: c b^{26, 27}_2 ∨ -b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ p_702 ∨ -b^{26, 28}_2 c b^{26, 27}_2 ∨ -b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ p_702 ∨ -b^{26, 28}_1 c b^{26, 27}_2 ∨ -b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ p_702 ∨ b^{26, 28}_0 c in DIMACS: 14579 -14580 14581 702 -14582 0 14579 -14580 14581 702 -14583 0 14579 -14580 14581 702 14584 0 c 1-1 --> 0 c (-b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ b^{26, 27}_0 ∧ -p_702) -> (-b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ -b^{26, 28}_0) c in CNF: c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ p_702 ∨ -b^{26, 28}_2 c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ p_702 ∨ -b^{26, 28}_1 c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ p_702 ∨ -b^{26, 28}_0 c in DIMACS: 14579 14580 -14581 702 -14582 0 14579 14580 -14581 702 -14583 0 14579 14580 -14581 702 -14584 0 c 0-1 --> -1 c (-b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ -b^{26, 27}_0 ∧ -p_702) -> ( b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ b^{26, 28}_0) c in CNF: c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ p_702 ∨ b^{26, 28}_2 c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ p_702 ∨ -b^{26, 28}_1 c b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ p_702 ∨ b^{26, 28}_0 c in DIMACS: 14579 14580 14581 702 14582 0 14579 14580 14581 702 -14583 0 14579 14580 14581 702 14584 0 c -1-1 --> -2 c ( b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ b^{26, 27}_0 ∧ -p_702) -> ( b^{26, 28}_2 ∧ b^{26, 28}_1 ∧ -b^{26, 28}_0) c in CNF: c -b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ p_702 ∨ b^{26, 28}_2 c -b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ p_702 ∨ b^{26, 28}_1 c -b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ p_702 ∨ -b^{26, 28}_0 c in DIMACS: -14579 14580 -14581 702 14582 0 -14579 14580 -14581 702 14583 0 -14579 14580 -14581 702 -14584 0 c -2-1 --> break c ( b^{26, 27}_2 ∧ b^{26, 27}_1 ∧ -b^{26, 27}_0 ∧ -p_702) -> break c in CNF: c -b^{26, 27}_2 ∨ -b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ p_702 ∨ break c in DIMACS: -14579 -14580 14581 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 27}_2 ∧ -b^{26, 27}_1 ∧ -b^{26, 27}_0 ∧ true) c in CNF: c -b^{26, 27}_2 ∨ b^{26, 27}_1 ∨ b^{26, 27}_0 ∨ false c in DIMACS: -14579 14580 14581 0 c 3 does not represent an automaton state. c -(-b^{26, 27}_2 ∧ b^{26, 27}_1 ∧ b^{26, 27}_0 ∧ true) c in CNF: c b^{26, 27}_2 ∨ -b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ false c in DIMACS: 14579 -14580 -14581 0 c -3 does not represent an automaton state. c -( b^{26, 27}_2 ∧ b^{26, 27}_1 ∧ b^{26, 27}_0 ∧ true) c in CNF: c -b^{26, 27}_2 ∨ -b^{26, 27}_1 ∨ -b^{26, 27}_0 ∨ false c in DIMACS: -14579 -14580 -14581 0 c i = 28 c -2+1 --> -1 c ( b^{26, 28}_2 ∧ b^{26, 28}_1 ∧ -b^{26, 28}_0 ∧ p_728) -> ( b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ b^{26, 29}_0) c in CNF: c -b^{26, 28}_2 ∨ -b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ -p_728 ∨ b^{26, 29}_2 c -b^{26, 28}_2 ∨ -b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ -p_728 ∨ -b^{26, 29}_1 c -b^{26, 28}_2 ∨ -b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ -p_728 ∨ b^{26, 29}_0 c in DIMACS: -14582 -14583 14584 -728 14585 0 -14582 -14583 14584 -728 -14586 0 -14582 -14583 14584 -728 14587 0 c -1+1 --> 0 c ( b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ b^{26, 28}_0 ∧ p_728) -> (-b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ -b^{26, 29}_0) c in CNF: c -b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ -p_728 ∨ -b^{26, 29}_2 c -b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ -p_728 ∨ -b^{26, 29}_1 c -b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ -p_728 ∨ -b^{26, 29}_0 c in DIMACS: -14582 14583 -14584 -728 -14585 0 -14582 14583 -14584 -728 -14586 0 -14582 14583 -14584 -728 -14587 0 c 0+1 --> 1 c (-b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ -b^{26, 28}_0 ∧ p_728) -> (-b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ b^{26, 29}_0) c in CNF: c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ -p_728 ∨ -b^{26, 29}_2 c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ -p_728 ∨ -b^{26, 29}_1 c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ -p_728 ∨ b^{26, 29}_0 c in DIMACS: 14582 14583 14584 -728 -14585 0 14582 14583 14584 -728 -14586 0 14582 14583 14584 -728 14587 0 c 1+1 --> 2 c (-b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ b^{26, 28}_0 ∧ p_728) -> (-b^{26, 29}_2 ∧ b^{26, 29}_1 ∧ -b^{26, 29}_0) c in CNF: c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ -p_728 ∨ -b^{26, 29}_2 c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ -p_728 ∨ b^{26, 29}_1 c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ -p_728 ∨ -b^{26, 29}_0 c in DIMACS: 14582 14583 -14584 -728 -14585 0 14582 14583 -14584 -728 14586 0 14582 14583 -14584 -728 -14587 0 c 2+1 --> break c (-b^{26, 28}_2 ∧ b^{26, 28}_1 ∧ -b^{26, 28}_0 ∧ p_728) -> break c in CNF: c b^{26, 28}_2 ∨ -b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ -p_728 ∨ break c in DIMACS: 14582 -14583 14584 -728 1162 0 c 2-1 --> 1 c (-b^{26, 28}_2 ∧ b^{26, 28}_1 ∧ -b^{26, 28}_0 ∧ -p_728) -> (-b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ b^{26, 29}_0) c in CNF: c b^{26, 28}_2 ∨ -b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ p_728 ∨ -b^{26, 29}_2 c b^{26, 28}_2 ∨ -b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ p_728 ∨ -b^{26, 29}_1 c b^{26, 28}_2 ∨ -b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ p_728 ∨ b^{26, 29}_0 c in DIMACS: 14582 -14583 14584 728 -14585 0 14582 -14583 14584 728 -14586 0 14582 -14583 14584 728 14587 0 c 1-1 --> 0 c (-b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ b^{26, 28}_0 ∧ -p_728) -> (-b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ -b^{26, 29}_0) c in CNF: c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ p_728 ∨ -b^{26, 29}_2 c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ p_728 ∨ -b^{26, 29}_1 c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ p_728 ∨ -b^{26, 29}_0 c in DIMACS: 14582 14583 -14584 728 -14585 0 14582 14583 -14584 728 -14586 0 14582 14583 -14584 728 -14587 0 c 0-1 --> -1 c (-b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ -b^{26, 28}_0 ∧ -p_728) -> ( b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ b^{26, 29}_0) c in CNF: c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ p_728 ∨ b^{26, 29}_2 c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ p_728 ∨ -b^{26, 29}_1 c b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ p_728 ∨ b^{26, 29}_0 c in DIMACS: 14582 14583 14584 728 14585 0 14582 14583 14584 728 -14586 0 14582 14583 14584 728 14587 0 c -1-1 --> -2 c ( b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ b^{26, 28}_0 ∧ -p_728) -> ( b^{26, 29}_2 ∧ b^{26, 29}_1 ∧ -b^{26, 29}_0) c in CNF: c -b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ p_728 ∨ b^{26, 29}_2 c -b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ p_728 ∨ b^{26, 29}_1 c -b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ p_728 ∨ -b^{26, 29}_0 c in DIMACS: -14582 14583 -14584 728 14585 0 -14582 14583 -14584 728 14586 0 -14582 14583 -14584 728 -14587 0 c -2-1 --> break c ( b^{26, 28}_2 ∧ b^{26, 28}_1 ∧ -b^{26, 28}_0 ∧ -p_728) -> break c in CNF: c -b^{26, 28}_2 ∨ -b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ p_728 ∨ break c in DIMACS: -14582 -14583 14584 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 28}_2 ∧ -b^{26, 28}_1 ∧ -b^{26, 28}_0 ∧ true) c in CNF: c -b^{26, 28}_2 ∨ b^{26, 28}_1 ∨ b^{26, 28}_0 ∨ false c in DIMACS: -14582 14583 14584 0 c 3 does not represent an automaton state. c -(-b^{26, 28}_2 ∧ b^{26, 28}_1 ∧ b^{26, 28}_0 ∧ true) c in CNF: c b^{26, 28}_2 ∨ -b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ false c in DIMACS: 14582 -14583 -14584 0 c -3 does not represent an automaton state. c -( b^{26, 28}_2 ∧ b^{26, 28}_1 ∧ b^{26, 28}_0 ∧ true) c in CNF: c -b^{26, 28}_2 ∨ -b^{26, 28}_1 ∨ -b^{26, 28}_0 ∨ false c in DIMACS: -14582 -14583 -14584 0 c i = 29 c -2+1 --> -1 c ( b^{26, 29}_2 ∧ b^{26, 29}_1 ∧ -b^{26, 29}_0 ∧ p_754) -> ( b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ b^{26, 30}_0) c in CNF: c -b^{26, 29}_2 ∨ -b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ -p_754 ∨ b^{26, 30}_2 c -b^{26, 29}_2 ∨ -b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ -p_754 ∨ -b^{26, 30}_1 c -b^{26, 29}_2 ∨ -b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ -p_754 ∨ b^{26, 30}_0 c in DIMACS: -14585 -14586 14587 -754 14588 0 -14585 -14586 14587 -754 -14589 0 -14585 -14586 14587 -754 14590 0 c -1+1 --> 0 c ( b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ b^{26, 29}_0 ∧ p_754) -> (-b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ -b^{26, 30}_0) c in CNF: c -b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ -p_754 ∨ -b^{26, 30}_2 c -b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ -p_754 ∨ -b^{26, 30}_1 c -b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ -p_754 ∨ -b^{26, 30}_0 c in DIMACS: -14585 14586 -14587 -754 -14588 0 -14585 14586 -14587 -754 -14589 0 -14585 14586 -14587 -754 -14590 0 c 0+1 --> 1 c (-b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ -b^{26, 29}_0 ∧ p_754) -> (-b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ b^{26, 30}_0) c in CNF: c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ -p_754 ∨ -b^{26, 30}_2 c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ -p_754 ∨ -b^{26, 30}_1 c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ -p_754 ∨ b^{26, 30}_0 c in DIMACS: 14585 14586 14587 -754 -14588 0 14585 14586 14587 -754 -14589 0 14585 14586 14587 -754 14590 0 c 1+1 --> 2 c (-b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ b^{26, 29}_0 ∧ p_754) -> (-b^{26, 30}_2 ∧ b^{26, 30}_1 ∧ -b^{26, 30}_0) c in CNF: c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ -p_754 ∨ -b^{26, 30}_2 c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ -p_754 ∨ b^{26, 30}_1 c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ -p_754 ∨ -b^{26, 30}_0 c in DIMACS: 14585 14586 -14587 -754 -14588 0 14585 14586 -14587 -754 14589 0 14585 14586 -14587 -754 -14590 0 c 2+1 --> break c (-b^{26, 29}_2 ∧ b^{26, 29}_1 ∧ -b^{26, 29}_0 ∧ p_754) -> break c in CNF: c b^{26, 29}_2 ∨ -b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ -p_754 ∨ break c in DIMACS: 14585 -14586 14587 -754 1162 0 c 2-1 --> 1 c (-b^{26, 29}_2 ∧ b^{26, 29}_1 ∧ -b^{26, 29}_0 ∧ -p_754) -> (-b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ b^{26, 30}_0) c in CNF: c b^{26, 29}_2 ∨ -b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ p_754 ∨ -b^{26, 30}_2 c b^{26, 29}_2 ∨ -b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ p_754 ∨ -b^{26, 30}_1 c b^{26, 29}_2 ∨ -b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ p_754 ∨ b^{26, 30}_0 c in DIMACS: 14585 -14586 14587 754 -14588 0 14585 -14586 14587 754 -14589 0 14585 -14586 14587 754 14590 0 c 1-1 --> 0 c (-b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ b^{26, 29}_0 ∧ -p_754) -> (-b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ -b^{26, 30}_0) c in CNF: c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ p_754 ∨ -b^{26, 30}_2 c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ p_754 ∨ -b^{26, 30}_1 c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ p_754 ∨ -b^{26, 30}_0 c in DIMACS: 14585 14586 -14587 754 -14588 0 14585 14586 -14587 754 -14589 0 14585 14586 -14587 754 -14590 0 c 0-1 --> -1 c (-b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ -b^{26, 29}_0 ∧ -p_754) -> ( b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ b^{26, 30}_0) c in CNF: c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ p_754 ∨ b^{26, 30}_2 c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ p_754 ∨ -b^{26, 30}_1 c b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ p_754 ∨ b^{26, 30}_0 c in DIMACS: 14585 14586 14587 754 14588 0 14585 14586 14587 754 -14589 0 14585 14586 14587 754 14590 0 c -1-1 --> -2 c ( b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ b^{26, 29}_0 ∧ -p_754) -> ( b^{26, 30}_2 ∧ b^{26, 30}_1 ∧ -b^{26, 30}_0) c in CNF: c -b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ p_754 ∨ b^{26, 30}_2 c -b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ p_754 ∨ b^{26, 30}_1 c -b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ p_754 ∨ -b^{26, 30}_0 c in DIMACS: -14585 14586 -14587 754 14588 0 -14585 14586 -14587 754 14589 0 -14585 14586 -14587 754 -14590 0 c -2-1 --> break c ( b^{26, 29}_2 ∧ b^{26, 29}_1 ∧ -b^{26, 29}_0 ∧ -p_754) -> break c in CNF: c -b^{26, 29}_2 ∨ -b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ p_754 ∨ break c in DIMACS: -14585 -14586 14587 754 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 29}_2 ∧ -b^{26, 29}_1 ∧ -b^{26, 29}_0 ∧ true) c in CNF: c -b^{26, 29}_2 ∨ b^{26, 29}_1 ∨ b^{26, 29}_0 ∨ false c in DIMACS: -14585 14586 14587 0 c 3 does not represent an automaton state. c -(-b^{26, 29}_2 ∧ b^{26, 29}_1 ∧ b^{26, 29}_0 ∧ true) c in CNF: c b^{26, 29}_2 ∨ -b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ false c in DIMACS: 14585 -14586 -14587 0 c -3 does not represent an automaton state. c -( b^{26, 29}_2 ∧ b^{26, 29}_1 ∧ b^{26, 29}_0 ∧ true) c in CNF: c -b^{26, 29}_2 ∨ -b^{26, 29}_1 ∨ -b^{26, 29}_0 ∨ false c in DIMACS: -14585 -14586 -14587 0 c i = 30 c -2+1 --> -1 c ( b^{26, 30}_2 ∧ b^{26, 30}_1 ∧ -b^{26, 30}_0 ∧ p_780) -> ( b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ b^{26, 31}_0) c in CNF: c -b^{26, 30}_2 ∨ -b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ -p_780 ∨ b^{26, 31}_2 c -b^{26, 30}_2 ∨ -b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ -p_780 ∨ -b^{26, 31}_1 c -b^{26, 30}_2 ∨ -b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ -p_780 ∨ b^{26, 31}_0 c in DIMACS: -14588 -14589 14590 -780 14591 0 -14588 -14589 14590 -780 -14592 0 -14588 -14589 14590 -780 14593 0 c -1+1 --> 0 c ( b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ b^{26, 30}_0 ∧ p_780) -> (-b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ -b^{26, 31}_0) c in CNF: c -b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ -p_780 ∨ -b^{26, 31}_2 c -b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ -p_780 ∨ -b^{26, 31}_1 c -b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ -p_780 ∨ -b^{26, 31}_0 c in DIMACS: -14588 14589 -14590 -780 -14591 0 -14588 14589 -14590 -780 -14592 0 -14588 14589 -14590 -780 -14593 0 c 0+1 --> 1 c (-b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ -b^{26, 30}_0 ∧ p_780) -> (-b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ b^{26, 31}_0) c in CNF: c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ -p_780 ∨ -b^{26, 31}_2 c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ -p_780 ∨ -b^{26, 31}_1 c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ -p_780 ∨ b^{26, 31}_0 c in DIMACS: 14588 14589 14590 -780 -14591 0 14588 14589 14590 -780 -14592 0 14588 14589 14590 -780 14593 0 c 1+1 --> 2 c (-b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ b^{26, 30}_0 ∧ p_780) -> (-b^{26, 31}_2 ∧ b^{26, 31}_1 ∧ -b^{26, 31}_0) c in CNF: c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ -p_780 ∨ -b^{26, 31}_2 c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ -p_780 ∨ b^{26, 31}_1 c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ -p_780 ∨ -b^{26, 31}_0 c in DIMACS: 14588 14589 -14590 -780 -14591 0 14588 14589 -14590 -780 14592 0 14588 14589 -14590 -780 -14593 0 c 2+1 --> break c (-b^{26, 30}_2 ∧ b^{26, 30}_1 ∧ -b^{26, 30}_0 ∧ p_780) -> break c in CNF: c b^{26, 30}_2 ∨ -b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ -p_780 ∨ break c in DIMACS: 14588 -14589 14590 -780 1162 0 c 2-1 --> 1 c (-b^{26, 30}_2 ∧ b^{26, 30}_1 ∧ -b^{26, 30}_0 ∧ -p_780) -> (-b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ b^{26, 31}_0) c in CNF: c b^{26, 30}_2 ∨ -b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ p_780 ∨ -b^{26, 31}_2 c b^{26, 30}_2 ∨ -b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ p_780 ∨ -b^{26, 31}_1 c b^{26, 30}_2 ∨ -b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ p_780 ∨ b^{26, 31}_0 c in DIMACS: 14588 -14589 14590 780 -14591 0 14588 -14589 14590 780 -14592 0 14588 -14589 14590 780 14593 0 c 1-1 --> 0 c (-b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ b^{26, 30}_0 ∧ -p_780) -> (-b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ -b^{26, 31}_0) c in CNF: c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ p_780 ∨ -b^{26, 31}_2 c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ p_780 ∨ -b^{26, 31}_1 c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ p_780 ∨ -b^{26, 31}_0 c in DIMACS: 14588 14589 -14590 780 -14591 0 14588 14589 -14590 780 -14592 0 14588 14589 -14590 780 -14593 0 c 0-1 --> -1 c (-b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ -b^{26, 30}_0 ∧ -p_780) -> ( b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ b^{26, 31}_0) c in CNF: c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ p_780 ∨ b^{26, 31}_2 c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ p_780 ∨ -b^{26, 31}_1 c b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ p_780 ∨ b^{26, 31}_0 c in DIMACS: 14588 14589 14590 780 14591 0 14588 14589 14590 780 -14592 0 14588 14589 14590 780 14593 0 c -1-1 --> -2 c ( b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ b^{26, 30}_0 ∧ -p_780) -> ( b^{26, 31}_2 ∧ b^{26, 31}_1 ∧ -b^{26, 31}_0) c in CNF: c -b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ p_780 ∨ b^{26, 31}_2 c -b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ p_780 ∨ b^{26, 31}_1 c -b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ p_780 ∨ -b^{26, 31}_0 c in DIMACS: -14588 14589 -14590 780 14591 0 -14588 14589 -14590 780 14592 0 -14588 14589 -14590 780 -14593 0 c -2-1 --> break c ( b^{26, 30}_2 ∧ b^{26, 30}_1 ∧ -b^{26, 30}_0 ∧ -p_780) -> break c in CNF: c -b^{26, 30}_2 ∨ -b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ p_780 ∨ break c in DIMACS: -14588 -14589 14590 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 30}_2 ∧ -b^{26, 30}_1 ∧ -b^{26, 30}_0 ∧ true) c in CNF: c -b^{26, 30}_2 ∨ b^{26, 30}_1 ∨ b^{26, 30}_0 ∨ false c in DIMACS: -14588 14589 14590 0 c 3 does not represent an automaton state. c -(-b^{26, 30}_2 ∧ b^{26, 30}_1 ∧ b^{26, 30}_0 ∧ true) c in CNF: c b^{26, 30}_2 ∨ -b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ false c in DIMACS: 14588 -14589 -14590 0 c -3 does not represent an automaton state. c -( b^{26, 30}_2 ∧ b^{26, 30}_1 ∧ b^{26, 30}_0 ∧ true) c in CNF: c -b^{26, 30}_2 ∨ -b^{26, 30}_1 ∨ -b^{26, 30}_0 ∨ false c in DIMACS: -14588 -14589 -14590 0 c i = 31 c -2+1 --> -1 c ( b^{26, 31}_2 ∧ b^{26, 31}_1 ∧ -b^{26, 31}_0 ∧ p_806) -> ( b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ b^{26, 32}_0) c in CNF: c -b^{26, 31}_2 ∨ -b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ -p_806 ∨ b^{26, 32}_2 c -b^{26, 31}_2 ∨ -b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ -p_806 ∨ -b^{26, 32}_1 c -b^{26, 31}_2 ∨ -b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ -p_806 ∨ b^{26, 32}_0 c in DIMACS: -14591 -14592 14593 -806 14594 0 -14591 -14592 14593 -806 -14595 0 -14591 -14592 14593 -806 14596 0 c -1+1 --> 0 c ( b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ b^{26, 31}_0 ∧ p_806) -> (-b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ -b^{26, 32}_0) c in CNF: c -b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ -p_806 ∨ -b^{26, 32}_2 c -b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ -p_806 ∨ -b^{26, 32}_1 c -b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ -p_806 ∨ -b^{26, 32}_0 c in DIMACS: -14591 14592 -14593 -806 -14594 0 -14591 14592 -14593 -806 -14595 0 -14591 14592 -14593 -806 -14596 0 c 0+1 --> 1 c (-b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ -b^{26, 31}_0 ∧ p_806) -> (-b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ b^{26, 32}_0) c in CNF: c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ -p_806 ∨ -b^{26, 32}_2 c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ -p_806 ∨ -b^{26, 32}_1 c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ -p_806 ∨ b^{26, 32}_0 c in DIMACS: 14591 14592 14593 -806 -14594 0 14591 14592 14593 -806 -14595 0 14591 14592 14593 -806 14596 0 c 1+1 --> 2 c (-b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ b^{26, 31}_0 ∧ p_806) -> (-b^{26, 32}_2 ∧ b^{26, 32}_1 ∧ -b^{26, 32}_0) c in CNF: c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ -p_806 ∨ -b^{26, 32}_2 c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ -p_806 ∨ b^{26, 32}_1 c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ -p_806 ∨ -b^{26, 32}_0 c in DIMACS: 14591 14592 -14593 -806 -14594 0 14591 14592 -14593 -806 14595 0 14591 14592 -14593 -806 -14596 0 c 2+1 --> break c (-b^{26, 31}_2 ∧ b^{26, 31}_1 ∧ -b^{26, 31}_0 ∧ p_806) -> break c in CNF: c b^{26, 31}_2 ∨ -b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ -p_806 ∨ break c in DIMACS: 14591 -14592 14593 -806 1162 0 c 2-1 --> 1 c (-b^{26, 31}_2 ∧ b^{26, 31}_1 ∧ -b^{26, 31}_0 ∧ -p_806) -> (-b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ b^{26, 32}_0) c in CNF: c b^{26, 31}_2 ∨ -b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ p_806 ∨ -b^{26, 32}_2 c b^{26, 31}_2 ∨ -b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ p_806 ∨ -b^{26, 32}_1 c b^{26, 31}_2 ∨ -b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ p_806 ∨ b^{26, 32}_0 c in DIMACS: 14591 -14592 14593 806 -14594 0 14591 -14592 14593 806 -14595 0 14591 -14592 14593 806 14596 0 c 1-1 --> 0 c (-b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ b^{26, 31}_0 ∧ -p_806) -> (-b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ -b^{26, 32}_0) c in CNF: c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ p_806 ∨ -b^{26, 32}_2 c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ p_806 ∨ -b^{26, 32}_1 c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ p_806 ∨ -b^{26, 32}_0 c in DIMACS: 14591 14592 -14593 806 -14594 0 14591 14592 -14593 806 -14595 0 14591 14592 -14593 806 -14596 0 c 0-1 --> -1 c (-b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ -b^{26, 31}_0 ∧ -p_806) -> ( b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ b^{26, 32}_0) c in CNF: c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ p_806 ∨ b^{26, 32}_2 c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ p_806 ∨ -b^{26, 32}_1 c b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ p_806 ∨ b^{26, 32}_0 c in DIMACS: 14591 14592 14593 806 14594 0 14591 14592 14593 806 -14595 0 14591 14592 14593 806 14596 0 c -1-1 --> -2 c ( b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ b^{26, 31}_0 ∧ -p_806) -> ( b^{26, 32}_2 ∧ b^{26, 32}_1 ∧ -b^{26, 32}_0) c in CNF: c -b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ p_806 ∨ b^{26, 32}_2 c -b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ p_806 ∨ b^{26, 32}_1 c -b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ p_806 ∨ -b^{26, 32}_0 c in DIMACS: -14591 14592 -14593 806 14594 0 -14591 14592 -14593 806 14595 0 -14591 14592 -14593 806 -14596 0 c -2-1 --> break c ( b^{26, 31}_2 ∧ b^{26, 31}_1 ∧ -b^{26, 31}_0 ∧ -p_806) -> break c in CNF: c -b^{26, 31}_2 ∨ -b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ p_806 ∨ break c in DIMACS: -14591 -14592 14593 806 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 31}_2 ∧ -b^{26, 31}_1 ∧ -b^{26, 31}_0 ∧ true) c in CNF: c -b^{26, 31}_2 ∨ b^{26, 31}_1 ∨ b^{26, 31}_0 ∨ false c in DIMACS: -14591 14592 14593 0 c 3 does not represent an automaton state. c -(-b^{26, 31}_2 ∧ b^{26, 31}_1 ∧ b^{26, 31}_0 ∧ true) c in CNF: c b^{26, 31}_2 ∨ -b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ false c in DIMACS: 14591 -14592 -14593 0 c -3 does not represent an automaton state. c -( b^{26, 31}_2 ∧ b^{26, 31}_1 ∧ b^{26, 31}_0 ∧ true) c in CNF: c -b^{26, 31}_2 ∨ -b^{26, 31}_1 ∨ -b^{26, 31}_0 ∨ false c in DIMACS: -14591 -14592 -14593 0 c i = 32 c -2+1 --> -1 c ( b^{26, 32}_2 ∧ b^{26, 32}_1 ∧ -b^{26, 32}_0 ∧ p_832) -> ( b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ b^{26, 33}_0) c in CNF: c -b^{26, 32}_2 ∨ -b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ -p_832 ∨ b^{26, 33}_2 c -b^{26, 32}_2 ∨ -b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ -p_832 ∨ -b^{26, 33}_1 c -b^{26, 32}_2 ∨ -b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ -p_832 ∨ b^{26, 33}_0 c in DIMACS: -14594 -14595 14596 -832 14597 0 -14594 -14595 14596 -832 -14598 0 -14594 -14595 14596 -832 14599 0 c -1+1 --> 0 c ( b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ b^{26, 32}_0 ∧ p_832) -> (-b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ -b^{26, 33}_0) c in CNF: c -b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ -p_832 ∨ -b^{26, 33}_2 c -b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ -p_832 ∨ -b^{26, 33}_1 c -b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ -p_832 ∨ -b^{26, 33}_0 c in DIMACS: -14594 14595 -14596 -832 -14597 0 -14594 14595 -14596 -832 -14598 0 -14594 14595 -14596 -832 -14599 0 c 0+1 --> 1 c (-b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ -b^{26, 32}_0 ∧ p_832) -> (-b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ b^{26, 33}_0) c in CNF: c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ -p_832 ∨ -b^{26, 33}_2 c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ -p_832 ∨ -b^{26, 33}_1 c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ -p_832 ∨ b^{26, 33}_0 c in DIMACS: 14594 14595 14596 -832 -14597 0 14594 14595 14596 -832 -14598 0 14594 14595 14596 -832 14599 0 c 1+1 --> 2 c (-b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ b^{26, 32}_0 ∧ p_832) -> (-b^{26, 33}_2 ∧ b^{26, 33}_1 ∧ -b^{26, 33}_0) c in CNF: c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ -p_832 ∨ -b^{26, 33}_2 c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ -p_832 ∨ b^{26, 33}_1 c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ -p_832 ∨ -b^{26, 33}_0 c in DIMACS: 14594 14595 -14596 -832 -14597 0 14594 14595 -14596 -832 14598 0 14594 14595 -14596 -832 -14599 0 c 2+1 --> break c (-b^{26, 32}_2 ∧ b^{26, 32}_1 ∧ -b^{26, 32}_0 ∧ p_832) -> break c in CNF: c b^{26, 32}_2 ∨ -b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ -p_832 ∨ break c in DIMACS: 14594 -14595 14596 -832 1162 0 c 2-1 --> 1 c (-b^{26, 32}_2 ∧ b^{26, 32}_1 ∧ -b^{26, 32}_0 ∧ -p_832) -> (-b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ b^{26, 33}_0) c in CNF: c b^{26, 32}_2 ∨ -b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ p_832 ∨ -b^{26, 33}_2 c b^{26, 32}_2 ∨ -b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ p_832 ∨ -b^{26, 33}_1 c b^{26, 32}_2 ∨ -b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ p_832 ∨ b^{26, 33}_0 c in DIMACS: 14594 -14595 14596 832 -14597 0 14594 -14595 14596 832 -14598 0 14594 -14595 14596 832 14599 0 c 1-1 --> 0 c (-b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ b^{26, 32}_0 ∧ -p_832) -> (-b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ -b^{26, 33}_0) c in CNF: c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ p_832 ∨ -b^{26, 33}_2 c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ p_832 ∨ -b^{26, 33}_1 c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ p_832 ∨ -b^{26, 33}_0 c in DIMACS: 14594 14595 -14596 832 -14597 0 14594 14595 -14596 832 -14598 0 14594 14595 -14596 832 -14599 0 c 0-1 --> -1 c (-b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ -b^{26, 32}_0 ∧ -p_832) -> ( b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ b^{26, 33}_0) c in CNF: c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ p_832 ∨ b^{26, 33}_2 c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ p_832 ∨ -b^{26, 33}_1 c b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ p_832 ∨ b^{26, 33}_0 c in DIMACS: 14594 14595 14596 832 14597 0 14594 14595 14596 832 -14598 0 14594 14595 14596 832 14599 0 c -1-1 --> -2 c ( b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ b^{26, 32}_0 ∧ -p_832) -> ( b^{26, 33}_2 ∧ b^{26, 33}_1 ∧ -b^{26, 33}_0) c in CNF: c -b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ p_832 ∨ b^{26, 33}_2 c -b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ p_832 ∨ b^{26, 33}_1 c -b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ p_832 ∨ -b^{26, 33}_0 c in DIMACS: -14594 14595 -14596 832 14597 0 -14594 14595 -14596 832 14598 0 -14594 14595 -14596 832 -14599 0 c -2-1 --> break c ( b^{26, 32}_2 ∧ b^{26, 32}_1 ∧ -b^{26, 32}_0 ∧ -p_832) -> break c in CNF: c -b^{26, 32}_2 ∨ -b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ p_832 ∨ break c in DIMACS: -14594 -14595 14596 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 32}_2 ∧ -b^{26, 32}_1 ∧ -b^{26, 32}_0 ∧ true) c in CNF: c -b^{26, 32}_2 ∨ b^{26, 32}_1 ∨ b^{26, 32}_0 ∨ false c in DIMACS: -14594 14595 14596 0 c 3 does not represent an automaton state. c -(-b^{26, 32}_2 ∧ b^{26, 32}_1 ∧ b^{26, 32}_0 ∧ true) c in CNF: c b^{26, 32}_2 ∨ -b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ false c in DIMACS: 14594 -14595 -14596 0 c -3 does not represent an automaton state. c -( b^{26, 32}_2 ∧ b^{26, 32}_1 ∧ b^{26, 32}_0 ∧ true) c in CNF: c -b^{26, 32}_2 ∨ -b^{26, 32}_1 ∨ -b^{26, 32}_0 ∨ false c in DIMACS: -14594 -14595 -14596 0 c i = 33 c -2+1 --> -1 c ( b^{26, 33}_2 ∧ b^{26, 33}_1 ∧ -b^{26, 33}_0 ∧ p_858) -> ( b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ b^{26, 34}_0) c in CNF: c -b^{26, 33}_2 ∨ -b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ -p_858 ∨ b^{26, 34}_2 c -b^{26, 33}_2 ∨ -b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ -p_858 ∨ -b^{26, 34}_1 c -b^{26, 33}_2 ∨ -b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ -p_858 ∨ b^{26, 34}_0 c in DIMACS: -14597 -14598 14599 -858 14600 0 -14597 -14598 14599 -858 -14601 0 -14597 -14598 14599 -858 14602 0 c -1+1 --> 0 c ( b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ b^{26, 33}_0 ∧ p_858) -> (-b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ -b^{26, 34}_0) c in CNF: c -b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ -p_858 ∨ -b^{26, 34}_2 c -b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ -p_858 ∨ -b^{26, 34}_1 c -b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ -p_858 ∨ -b^{26, 34}_0 c in DIMACS: -14597 14598 -14599 -858 -14600 0 -14597 14598 -14599 -858 -14601 0 -14597 14598 -14599 -858 -14602 0 c 0+1 --> 1 c (-b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ -b^{26, 33}_0 ∧ p_858) -> (-b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ b^{26, 34}_0) c in CNF: c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ -p_858 ∨ -b^{26, 34}_2 c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ -p_858 ∨ -b^{26, 34}_1 c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ -p_858 ∨ b^{26, 34}_0 c in DIMACS: 14597 14598 14599 -858 -14600 0 14597 14598 14599 -858 -14601 0 14597 14598 14599 -858 14602 0 c 1+1 --> 2 c (-b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ b^{26, 33}_0 ∧ p_858) -> (-b^{26, 34}_2 ∧ b^{26, 34}_1 ∧ -b^{26, 34}_0) c in CNF: c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ -p_858 ∨ -b^{26, 34}_2 c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ -p_858 ∨ b^{26, 34}_1 c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ -p_858 ∨ -b^{26, 34}_0 c in DIMACS: 14597 14598 -14599 -858 -14600 0 14597 14598 -14599 -858 14601 0 14597 14598 -14599 -858 -14602 0 c 2+1 --> break c (-b^{26, 33}_2 ∧ b^{26, 33}_1 ∧ -b^{26, 33}_0 ∧ p_858) -> break c in CNF: c b^{26, 33}_2 ∨ -b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ -p_858 ∨ break c in DIMACS: 14597 -14598 14599 -858 1162 0 c 2-1 --> 1 c (-b^{26, 33}_2 ∧ b^{26, 33}_1 ∧ -b^{26, 33}_0 ∧ -p_858) -> (-b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ b^{26, 34}_0) c in CNF: c b^{26, 33}_2 ∨ -b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ p_858 ∨ -b^{26, 34}_2 c b^{26, 33}_2 ∨ -b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ p_858 ∨ -b^{26, 34}_1 c b^{26, 33}_2 ∨ -b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ p_858 ∨ b^{26, 34}_0 c in DIMACS: 14597 -14598 14599 858 -14600 0 14597 -14598 14599 858 -14601 0 14597 -14598 14599 858 14602 0 c 1-1 --> 0 c (-b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ b^{26, 33}_0 ∧ -p_858) -> (-b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ -b^{26, 34}_0) c in CNF: c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ p_858 ∨ -b^{26, 34}_2 c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ p_858 ∨ -b^{26, 34}_1 c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ p_858 ∨ -b^{26, 34}_0 c in DIMACS: 14597 14598 -14599 858 -14600 0 14597 14598 -14599 858 -14601 0 14597 14598 -14599 858 -14602 0 c 0-1 --> -1 c (-b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ -b^{26, 33}_0 ∧ -p_858) -> ( b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ b^{26, 34}_0) c in CNF: c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ p_858 ∨ b^{26, 34}_2 c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ p_858 ∨ -b^{26, 34}_1 c b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ p_858 ∨ b^{26, 34}_0 c in DIMACS: 14597 14598 14599 858 14600 0 14597 14598 14599 858 -14601 0 14597 14598 14599 858 14602 0 c -1-1 --> -2 c ( b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ b^{26, 33}_0 ∧ -p_858) -> ( b^{26, 34}_2 ∧ b^{26, 34}_1 ∧ -b^{26, 34}_0) c in CNF: c -b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ p_858 ∨ b^{26, 34}_2 c -b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ p_858 ∨ b^{26, 34}_1 c -b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ p_858 ∨ -b^{26, 34}_0 c in DIMACS: -14597 14598 -14599 858 14600 0 -14597 14598 -14599 858 14601 0 -14597 14598 -14599 858 -14602 0 c -2-1 --> break c ( b^{26, 33}_2 ∧ b^{26, 33}_1 ∧ -b^{26, 33}_0 ∧ -p_858) -> break c in CNF: c -b^{26, 33}_2 ∨ -b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ p_858 ∨ break c in DIMACS: -14597 -14598 14599 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 33}_2 ∧ -b^{26, 33}_1 ∧ -b^{26, 33}_0 ∧ true) c in CNF: c -b^{26, 33}_2 ∨ b^{26, 33}_1 ∨ b^{26, 33}_0 ∨ false c in DIMACS: -14597 14598 14599 0 c 3 does not represent an automaton state. c -(-b^{26, 33}_2 ∧ b^{26, 33}_1 ∧ b^{26, 33}_0 ∧ true) c in CNF: c b^{26, 33}_2 ∨ -b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ false c in DIMACS: 14597 -14598 -14599 0 c -3 does not represent an automaton state. c -( b^{26, 33}_2 ∧ b^{26, 33}_1 ∧ b^{26, 33}_0 ∧ true) c in CNF: c -b^{26, 33}_2 ∨ -b^{26, 33}_1 ∨ -b^{26, 33}_0 ∨ false c in DIMACS: -14597 -14598 -14599 0 c i = 34 c -2+1 --> -1 c ( b^{26, 34}_2 ∧ b^{26, 34}_1 ∧ -b^{26, 34}_0 ∧ p_884) -> ( b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ b^{26, 35}_0) c in CNF: c -b^{26, 34}_2 ∨ -b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ -p_884 ∨ b^{26, 35}_2 c -b^{26, 34}_2 ∨ -b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ -p_884 ∨ -b^{26, 35}_1 c -b^{26, 34}_2 ∨ -b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ -p_884 ∨ b^{26, 35}_0 c in DIMACS: -14600 -14601 14602 -884 14603 0 -14600 -14601 14602 -884 -14604 0 -14600 -14601 14602 -884 14605 0 c -1+1 --> 0 c ( b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ b^{26, 34}_0 ∧ p_884) -> (-b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ -b^{26, 35}_0) c in CNF: c -b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ -p_884 ∨ -b^{26, 35}_2 c -b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ -p_884 ∨ -b^{26, 35}_1 c -b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ -p_884 ∨ -b^{26, 35}_0 c in DIMACS: -14600 14601 -14602 -884 -14603 0 -14600 14601 -14602 -884 -14604 0 -14600 14601 -14602 -884 -14605 0 c 0+1 --> 1 c (-b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ -b^{26, 34}_0 ∧ p_884) -> (-b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ b^{26, 35}_0) c in CNF: c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ -p_884 ∨ -b^{26, 35}_2 c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ -p_884 ∨ -b^{26, 35}_1 c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ -p_884 ∨ b^{26, 35}_0 c in DIMACS: 14600 14601 14602 -884 -14603 0 14600 14601 14602 -884 -14604 0 14600 14601 14602 -884 14605 0 c 1+1 --> 2 c (-b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ b^{26, 34}_0 ∧ p_884) -> (-b^{26, 35}_2 ∧ b^{26, 35}_1 ∧ -b^{26, 35}_0) c in CNF: c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ -p_884 ∨ -b^{26, 35}_2 c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ -p_884 ∨ b^{26, 35}_1 c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ -p_884 ∨ -b^{26, 35}_0 c in DIMACS: 14600 14601 -14602 -884 -14603 0 14600 14601 -14602 -884 14604 0 14600 14601 -14602 -884 -14605 0 c 2+1 --> break c (-b^{26, 34}_2 ∧ b^{26, 34}_1 ∧ -b^{26, 34}_0 ∧ p_884) -> break c in CNF: c b^{26, 34}_2 ∨ -b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ -p_884 ∨ break c in DIMACS: 14600 -14601 14602 -884 1162 0 c 2-1 --> 1 c (-b^{26, 34}_2 ∧ b^{26, 34}_1 ∧ -b^{26, 34}_0 ∧ -p_884) -> (-b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ b^{26, 35}_0) c in CNF: c b^{26, 34}_2 ∨ -b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ p_884 ∨ -b^{26, 35}_2 c b^{26, 34}_2 ∨ -b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ p_884 ∨ -b^{26, 35}_1 c b^{26, 34}_2 ∨ -b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ p_884 ∨ b^{26, 35}_0 c in DIMACS: 14600 -14601 14602 884 -14603 0 14600 -14601 14602 884 -14604 0 14600 -14601 14602 884 14605 0 c 1-1 --> 0 c (-b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ b^{26, 34}_0 ∧ -p_884) -> (-b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ -b^{26, 35}_0) c in CNF: c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ p_884 ∨ -b^{26, 35}_2 c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ p_884 ∨ -b^{26, 35}_1 c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ p_884 ∨ -b^{26, 35}_0 c in DIMACS: 14600 14601 -14602 884 -14603 0 14600 14601 -14602 884 -14604 0 14600 14601 -14602 884 -14605 0 c 0-1 --> -1 c (-b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ -b^{26, 34}_0 ∧ -p_884) -> ( b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ b^{26, 35}_0) c in CNF: c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ p_884 ∨ b^{26, 35}_2 c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ p_884 ∨ -b^{26, 35}_1 c b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ p_884 ∨ b^{26, 35}_0 c in DIMACS: 14600 14601 14602 884 14603 0 14600 14601 14602 884 -14604 0 14600 14601 14602 884 14605 0 c -1-1 --> -2 c ( b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ b^{26, 34}_0 ∧ -p_884) -> ( b^{26, 35}_2 ∧ b^{26, 35}_1 ∧ -b^{26, 35}_0) c in CNF: c -b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ p_884 ∨ b^{26, 35}_2 c -b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ p_884 ∨ b^{26, 35}_1 c -b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ p_884 ∨ -b^{26, 35}_0 c in DIMACS: -14600 14601 -14602 884 14603 0 -14600 14601 -14602 884 14604 0 -14600 14601 -14602 884 -14605 0 c -2-1 --> break c ( b^{26, 34}_2 ∧ b^{26, 34}_1 ∧ -b^{26, 34}_0 ∧ -p_884) -> break c in CNF: c -b^{26, 34}_2 ∨ -b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ p_884 ∨ break c in DIMACS: -14600 -14601 14602 884 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 34}_2 ∧ -b^{26, 34}_1 ∧ -b^{26, 34}_0 ∧ true) c in CNF: c -b^{26, 34}_2 ∨ b^{26, 34}_1 ∨ b^{26, 34}_0 ∨ false c in DIMACS: -14600 14601 14602 0 c 3 does not represent an automaton state. c -(-b^{26, 34}_2 ∧ b^{26, 34}_1 ∧ b^{26, 34}_0 ∧ true) c in CNF: c b^{26, 34}_2 ∨ -b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ false c in DIMACS: 14600 -14601 -14602 0 c -3 does not represent an automaton state. c -( b^{26, 34}_2 ∧ b^{26, 34}_1 ∧ b^{26, 34}_0 ∧ true) c in CNF: c -b^{26, 34}_2 ∨ -b^{26, 34}_1 ∨ -b^{26, 34}_0 ∨ false c in DIMACS: -14600 -14601 -14602 0 c i = 35 c -2+1 --> -1 c ( b^{26, 35}_2 ∧ b^{26, 35}_1 ∧ -b^{26, 35}_0 ∧ p_910) -> ( b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ b^{26, 36}_0) c in CNF: c -b^{26, 35}_2 ∨ -b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ -p_910 ∨ b^{26, 36}_2 c -b^{26, 35}_2 ∨ -b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ -p_910 ∨ -b^{26, 36}_1 c -b^{26, 35}_2 ∨ -b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ -p_910 ∨ b^{26, 36}_0 c in DIMACS: -14603 -14604 14605 -910 14606 0 -14603 -14604 14605 -910 -14607 0 -14603 -14604 14605 -910 14608 0 c -1+1 --> 0 c ( b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ b^{26, 35}_0 ∧ p_910) -> (-b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ -b^{26, 36}_0) c in CNF: c -b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ -p_910 ∨ -b^{26, 36}_2 c -b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ -p_910 ∨ -b^{26, 36}_1 c -b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ -p_910 ∨ -b^{26, 36}_0 c in DIMACS: -14603 14604 -14605 -910 -14606 0 -14603 14604 -14605 -910 -14607 0 -14603 14604 -14605 -910 -14608 0 c 0+1 --> 1 c (-b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ -b^{26, 35}_0 ∧ p_910) -> (-b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ b^{26, 36}_0) c in CNF: c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ -p_910 ∨ -b^{26, 36}_2 c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ -p_910 ∨ -b^{26, 36}_1 c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ -p_910 ∨ b^{26, 36}_0 c in DIMACS: 14603 14604 14605 -910 -14606 0 14603 14604 14605 -910 -14607 0 14603 14604 14605 -910 14608 0 c 1+1 --> 2 c (-b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ b^{26, 35}_0 ∧ p_910) -> (-b^{26, 36}_2 ∧ b^{26, 36}_1 ∧ -b^{26, 36}_0) c in CNF: c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ -p_910 ∨ -b^{26, 36}_2 c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ -p_910 ∨ b^{26, 36}_1 c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ -p_910 ∨ -b^{26, 36}_0 c in DIMACS: 14603 14604 -14605 -910 -14606 0 14603 14604 -14605 -910 14607 0 14603 14604 -14605 -910 -14608 0 c 2+1 --> break c (-b^{26, 35}_2 ∧ b^{26, 35}_1 ∧ -b^{26, 35}_0 ∧ p_910) -> break c in CNF: c b^{26, 35}_2 ∨ -b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ -p_910 ∨ break c in DIMACS: 14603 -14604 14605 -910 1162 0 c 2-1 --> 1 c (-b^{26, 35}_2 ∧ b^{26, 35}_1 ∧ -b^{26, 35}_0 ∧ -p_910) -> (-b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ b^{26, 36}_0) c in CNF: c b^{26, 35}_2 ∨ -b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ p_910 ∨ -b^{26, 36}_2 c b^{26, 35}_2 ∨ -b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ p_910 ∨ -b^{26, 36}_1 c b^{26, 35}_2 ∨ -b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ p_910 ∨ b^{26, 36}_0 c in DIMACS: 14603 -14604 14605 910 -14606 0 14603 -14604 14605 910 -14607 0 14603 -14604 14605 910 14608 0 c 1-1 --> 0 c (-b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ b^{26, 35}_0 ∧ -p_910) -> (-b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ -b^{26, 36}_0) c in CNF: c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ p_910 ∨ -b^{26, 36}_2 c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ p_910 ∨ -b^{26, 36}_1 c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ p_910 ∨ -b^{26, 36}_0 c in DIMACS: 14603 14604 -14605 910 -14606 0 14603 14604 -14605 910 -14607 0 14603 14604 -14605 910 -14608 0 c 0-1 --> -1 c (-b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ -b^{26, 35}_0 ∧ -p_910) -> ( b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ b^{26, 36}_0) c in CNF: c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ p_910 ∨ b^{26, 36}_2 c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ p_910 ∨ -b^{26, 36}_1 c b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ p_910 ∨ b^{26, 36}_0 c in DIMACS: 14603 14604 14605 910 14606 0 14603 14604 14605 910 -14607 0 14603 14604 14605 910 14608 0 c -1-1 --> -2 c ( b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ b^{26, 35}_0 ∧ -p_910) -> ( b^{26, 36}_2 ∧ b^{26, 36}_1 ∧ -b^{26, 36}_0) c in CNF: c -b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ p_910 ∨ b^{26, 36}_2 c -b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ p_910 ∨ b^{26, 36}_1 c -b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ p_910 ∨ -b^{26, 36}_0 c in DIMACS: -14603 14604 -14605 910 14606 0 -14603 14604 -14605 910 14607 0 -14603 14604 -14605 910 -14608 0 c -2-1 --> break c ( b^{26, 35}_2 ∧ b^{26, 35}_1 ∧ -b^{26, 35}_0 ∧ -p_910) -> break c in CNF: c -b^{26, 35}_2 ∨ -b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ p_910 ∨ break c in DIMACS: -14603 -14604 14605 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 35}_2 ∧ -b^{26, 35}_1 ∧ -b^{26, 35}_0 ∧ true) c in CNF: c -b^{26, 35}_2 ∨ b^{26, 35}_1 ∨ b^{26, 35}_0 ∨ false c in DIMACS: -14603 14604 14605 0 c 3 does not represent an automaton state. c -(-b^{26, 35}_2 ∧ b^{26, 35}_1 ∧ b^{26, 35}_0 ∧ true) c in CNF: c b^{26, 35}_2 ∨ -b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ false c in DIMACS: 14603 -14604 -14605 0 c -3 does not represent an automaton state. c -( b^{26, 35}_2 ∧ b^{26, 35}_1 ∧ b^{26, 35}_0 ∧ true) c in CNF: c -b^{26, 35}_2 ∨ -b^{26, 35}_1 ∨ -b^{26, 35}_0 ∨ false c in DIMACS: -14603 -14604 -14605 0 c i = 36 c -2+1 --> -1 c ( b^{26, 36}_2 ∧ b^{26, 36}_1 ∧ -b^{26, 36}_0 ∧ p_936) -> ( b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ b^{26, 37}_0) c in CNF: c -b^{26, 36}_2 ∨ -b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ -p_936 ∨ b^{26, 37}_2 c -b^{26, 36}_2 ∨ -b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ -p_936 ∨ -b^{26, 37}_1 c -b^{26, 36}_2 ∨ -b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ -p_936 ∨ b^{26, 37}_0 c in DIMACS: -14606 -14607 14608 -936 14609 0 -14606 -14607 14608 -936 -14610 0 -14606 -14607 14608 -936 14611 0 c -1+1 --> 0 c ( b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ b^{26, 36}_0 ∧ p_936) -> (-b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ -b^{26, 37}_0) c in CNF: c -b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ -p_936 ∨ -b^{26, 37}_2 c -b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ -p_936 ∨ -b^{26, 37}_1 c -b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ -p_936 ∨ -b^{26, 37}_0 c in DIMACS: -14606 14607 -14608 -936 -14609 0 -14606 14607 -14608 -936 -14610 0 -14606 14607 -14608 -936 -14611 0 c 0+1 --> 1 c (-b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ -b^{26, 36}_0 ∧ p_936) -> (-b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ b^{26, 37}_0) c in CNF: c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ -p_936 ∨ -b^{26, 37}_2 c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ -p_936 ∨ -b^{26, 37}_1 c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ -p_936 ∨ b^{26, 37}_0 c in DIMACS: 14606 14607 14608 -936 -14609 0 14606 14607 14608 -936 -14610 0 14606 14607 14608 -936 14611 0 c 1+1 --> 2 c (-b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ b^{26, 36}_0 ∧ p_936) -> (-b^{26, 37}_2 ∧ b^{26, 37}_1 ∧ -b^{26, 37}_0) c in CNF: c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ -p_936 ∨ -b^{26, 37}_2 c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ -p_936 ∨ b^{26, 37}_1 c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ -p_936 ∨ -b^{26, 37}_0 c in DIMACS: 14606 14607 -14608 -936 -14609 0 14606 14607 -14608 -936 14610 0 14606 14607 -14608 -936 -14611 0 c 2+1 --> break c (-b^{26, 36}_2 ∧ b^{26, 36}_1 ∧ -b^{26, 36}_0 ∧ p_936) -> break c in CNF: c b^{26, 36}_2 ∨ -b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ -p_936 ∨ break c in DIMACS: 14606 -14607 14608 -936 1162 0 c 2-1 --> 1 c (-b^{26, 36}_2 ∧ b^{26, 36}_1 ∧ -b^{26, 36}_0 ∧ -p_936) -> (-b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ b^{26, 37}_0) c in CNF: c b^{26, 36}_2 ∨ -b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ p_936 ∨ -b^{26, 37}_2 c b^{26, 36}_2 ∨ -b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ p_936 ∨ -b^{26, 37}_1 c b^{26, 36}_2 ∨ -b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ p_936 ∨ b^{26, 37}_0 c in DIMACS: 14606 -14607 14608 936 -14609 0 14606 -14607 14608 936 -14610 0 14606 -14607 14608 936 14611 0 c 1-1 --> 0 c (-b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ b^{26, 36}_0 ∧ -p_936) -> (-b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ -b^{26, 37}_0) c in CNF: c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ p_936 ∨ -b^{26, 37}_2 c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ p_936 ∨ -b^{26, 37}_1 c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ p_936 ∨ -b^{26, 37}_0 c in DIMACS: 14606 14607 -14608 936 -14609 0 14606 14607 -14608 936 -14610 0 14606 14607 -14608 936 -14611 0 c 0-1 --> -1 c (-b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ -b^{26, 36}_0 ∧ -p_936) -> ( b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ b^{26, 37}_0) c in CNF: c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ p_936 ∨ b^{26, 37}_2 c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ p_936 ∨ -b^{26, 37}_1 c b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ p_936 ∨ b^{26, 37}_0 c in DIMACS: 14606 14607 14608 936 14609 0 14606 14607 14608 936 -14610 0 14606 14607 14608 936 14611 0 c -1-1 --> -2 c ( b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ b^{26, 36}_0 ∧ -p_936) -> ( b^{26, 37}_2 ∧ b^{26, 37}_1 ∧ -b^{26, 37}_0) c in CNF: c -b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ p_936 ∨ b^{26, 37}_2 c -b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ p_936 ∨ b^{26, 37}_1 c -b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ p_936 ∨ -b^{26, 37}_0 c in DIMACS: -14606 14607 -14608 936 14609 0 -14606 14607 -14608 936 14610 0 -14606 14607 -14608 936 -14611 0 c -2-1 --> break c ( b^{26, 36}_2 ∧ b^{26, 36}_1 ∧ -b^{26, 36}_0 ∧ -p_936) -> break c in CNF: c -b^{26, 36}_2 ∨ -b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ p_936 ∨ break c in DIMACS: -14606 -14607 14608 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 36}_2 ∧ -b^{26, 36}_1 ∧ -b^{26, 36}_0 ∧ true) c in CNF: c -b^{26, 36}_2 ∨ b^{26, 36}_1 ∨ b^{26, 36}_0 ∨ false c in DIMACS: -14606 14607 14608 0 c 3 does not represent an automaton state. c -(-b^{26, 36}_2 ∧ b^{26, 36}_1 ∧ b^{26, 36}_0 ∧ true) c in CNF: c b^{26, 36}_2 ∨ -b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ false c in DIMACS: 14606 -14607 -14608 0 c -3 does not represent an automaton state. c -( b^{26, 36}_2 ∧ b^{26, 36}_1 ∧ b^{26, 36}_0 ∧ true) c in CNF: c -b^{26, 36}_2 ∨ -b^{26, 36}_1 ∨ -b^{26, 36}_0 ∨ false c in DIMACS: -14606 -14607 -14608 0 c i = 37 c -2+1 --> -1 c ( b^{26, 37}_2 ∧ b^{26, 37}_1 ∧ -b^{26, 37}_0 ∧ p_962) -> ( b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ b^{26, 38}_0) c in CNF: c -b^{26, 37}_2 ∨ -b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ -p_962 ∨ b^{26, 38}_2 c -b^{26, 37}_2 ∨ -b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ -p_962 ∨ -b^{26, 38}_1 c -b^{26, 37}_2 ∨ -b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ -p_962 ∨ b^{26, 38}_0 c in DIMACS: -14609 -14610 14611 -962 14612 0 -14609 -14610 14611 -962 -14613 0 -14609 -14610 14611 -962 14614 0 c -1+1 --> 0 c ( b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ b^{26, 37}_0 ∧ p_962) -> (-b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ -b^{26, 38}_0) c in CNF: c -b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ -p_962 ∨ -b^{26, 38}_2 c -b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ -p_962 ∨ -b^{26, 38}_1 c -b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ -p_962 ∨ -b^{26, 38}_0 c in DIMACS: -14609 14610 -14611 -962 -14612 0 -14609 14610 -14611 -962 -14613 0 -14609 14610 -14611 -962 -14614 0 c 0+1 --> 1 c (-b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ -b^{26, 37}_0 ∧ p_962) -> (-b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ b^{26, 38}_0) c in CNF: c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ -p_962 ∨ -b^{26, 38}_2 c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ -p_962 ∨ -b^{26, 38}_1 c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ -p_962 ∨ b^{26, 38}_0 c in DIMACS: 14609 14610 14611 -962 -14612 0 14609 14610 14611 -962 -14613 0 14609 14610 14611 -962 14614 0 c 1+1 --> 2 c (-b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ b^{26, 37}_0 ∧ p_962) -> (-b^{26, 38}_2 ∧ b^{26, 38}_1 ∧ -b^{26, 38}_0) c in CNF: c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ -p_962 ∨ -b^{26, 38}_2 c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ -p_962 ∨ b^{26, 38}_1 c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ -p_962 ∨ -b^{26, 38}_0 c in DIMACS: 14609 14610 -14611 -962 -14612 0 14609 14610 -14611 -962 14613 0 14609 14610 -14611 -962 -14614 0 c 2+1 --> break c (-b^{26, 37}_2 ∧ b^{26, 37}_1 ∧ -b^{26, 37}_0 ∧ p_962) -> break c in CNF: c b^{26, 37}_2 ∨ -b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ -p_962 ∨ break c in DIMACS: 14609 -14610 14611 -962 1162 0 c 2-1 --> 1 c (-b^{26, 37}_2 ∧ b^{26, 37}_1 ∧ -b^{26, 37}_0 ∧ -p_962) -> (-b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ b^{26, 38}_0) c in CNF: c b^{26, 37}_2 ∨ -b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ p_962 ∨ -b^{26, 38}_2 c b^{26, 37}_2 ∨ -b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ p_962 ∨ -b^{26, 38}_1 c b^{26, 37}_2 ∨ -b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ p_962 ∨ b^{26, 38}_0 c in DIMACS: 14609 -14610 14611 962 -14612 0 14609 -14610 14611 962 -14613 0 14609 -14610 14611 962 14614 0 c 1-1 --> 0 c (-b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ b^{26, 37}_0 ∧ -p_962) -> (-b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ -b^{26, 38}_0) c in CNF: c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ p_962 ∨ -b^{26, 38}_2 c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ p_962 ∨ -b^{26, 38}_1 c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ p_962 ∨ -b^{26, 38}_0 c in DIMACS: 14609 14610 -14611 962 -14612 0 14609 14610 -14611 962 -14613 0 14609 14610 -14611 962 -14614 0 c 0-1 --> -1 c (-b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ -b^{26, 37}_0 ∧ -p_962) -> ( b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ b^{26, 38}_0) c in CNF: c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ p_962 ∨ b^{26, 38}_2 c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ p_962 ∨ -b^{26, 38}_1 c b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ p_962 ∨ b^{26, 38}_0 c in DIMACS: 14609 14610 14611 962 14612 0 14609 14610 14611 962 -14613 0 14609 14610 14611 962 14614 0 c -1-1 --> -2 c ( b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ b^{26, 37}_0 ∧ -p_962) -> ( b^{26, 38}_2 ∧ b^{26, 38}_1 ∧ -b^{26, 38}_0) c in CNF: c -b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ p_962 ∨ b^{26, 38}_2 c -b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ p_962 ∨ b^{26, 38}_1 c -b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ p_962 ∨ -b^{26, 38}_0 c in DIMACS: -14609 14610 -14611 962 14612 0 -14609 14610 -14611 962 14613 0 -14609 14610 -14611 962 -14614 0 c -2-1 --> break c ( b^{26, 37}_2 ∧ b^{26, 37}_1 ∧ -b^{26, 37}_0 ∧ -p_962) -> break c in CNF: c -b^{26, 37}_2 ∨ -b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ p_962 ∨ break c in DIMACS: -14609 -14610 14611 962 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 37}_2 ∧ -b^{26, 37}_1 ∧ -b^{26, 37}_0 ∧ true) c in CNF: c -b^{26, 37}_2 ∨ b^{26, 37}_1 ∨ b^{26, 37}_0 ∨ false c in DIMACS: -14609 14610 14611 0 c 3 does not represent an automaton state. c -(-b^{26, 37}_2 ∧ b^{26, 37}_1 ∧ b^{26, 37}_0 ∧ true) c in CNF: c b^{26, 37}_2 ∨ -b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ false c in DIMACS: 14609 -14610 -14611 0 c -3 does not represent an automaton state. c -( b^{26, 37}_2 ∧ b^{26, 37}_1 ∧ b^{26, 37}_0 ∧ true) c in CNF: c -b^{26, 37}_2 ∨ -b^{26, 37}_1 ∨ -b^{26, 37}_0 ∨ false c in DIMACS: -14609 -14610 -14611 0 c i = 38 c -2+1 --> -1 c ( b^{26, 38}_2 ∧ b^{26, 38}_1 ∧ -b^{26, 38}_0 ∧ p_988) -> ( b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ b^{26, 39}_0) c in CNF: c -b^{26, 38}_2 ∨ -b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ -p_988 ∨ b^{26, 39}_2 c -b^{26, 38}_2 ∨ -b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ -p_988 ∨ -b^{26, 39}_1 c -b^{26, 38}_2 ∨ -b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ -p_988 ∨ b^{26, 39}_0 c in DIMACS: -14612 -14613 14614 -988 14615 0 -14612 -14613 14614 -988 -14616 0 -14612 -14613 14614 -988 14617 0 c -1+1 --> 0 c ( b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ b^{26, 38}_0 ∧ p_988) -> (-b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ -b^{26, 39}_0) c in CNF: c -b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ -p_988 ∨ -b^{26, 39}_2 c -b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ -p_988 ∨ -b^{26, 39}_1 c -b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ -p_988 ∨ -b^{26, 39}_0 c in DIMACS: -14612 14613 -14614 -988 -14615 0 -14612 14613 -14614 -988 -14616 0 -14612 14613 -14614 -988 -14617 0 c 0+1 --> 1 c (-b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ -b^{26, 38}_0 ∧ p_988) -> (-b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ b^{26, 39}_0) c in CNF: c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ -p_988 ∨ -b^{26, 39}_2 c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ -p_988 ∨ -b^{26, 39}_1 c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ -p_988 ∨ b^{26, 39}_0 c in DIMACS: 14612 14613 14614 -988 -14615 0 14612 14613 14614 -988 -14616 0 14612 14613 14614 -988 14617 0 c 1+1 --> 2 c (-b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ b^{26, 38}_0 ∧ p_988) -> (-b^{26, 39}_2 ∧ b^{26, 39}_1 ∧ -b^{26, 39}_0) c in CNF: c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ -p_988 ∨ -b^{26, 39}_2 c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ -p_988 ∨ b^{26, 39}_1 c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ -p_988 ∨ -b^{26, 39}_0 c in DIMACS: 14612 14613 -14614 -988 -14615 0 14612 14613 -14614 -988 14616 0 14612 14613 -14614 -988 -14617 0 c 2+1 --> break c (-b^{26, 38}_2 ∧ b^{26, 38}_1 ∧ -b^{26, 38}_0 ∧ p_988) -> break c in CNF: c b^{26, 38}_2 ∨ -b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ -p_988 ∨ break c in DIMACS: 14612 -14613 14614 -988 1162 0 c 2-1 --> 1 c (-b^{26, 38}_2 ∧ b^{26, 38}_1 ∧ -b^{26, 38}_0 ∧ -p_988) -> (-b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ b^{26, 39}_0) c in CNF: c b^{26, 38}_2 ∨ -b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ p_988 ∨ -b^{26, 39}_2 c b^{26, 38}_2 ∨ -b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ p_988 ∨ -b^{26, 39}_1 c b^{26, 38}_2 ∨ -b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ p_988 ∨ b^{26, 39}_0 c in DIMACS: 14612 -14613 14614 988 -14615 0 14612 -14613 14614 988 -14616 0 14612 -14613 14614 988 14617 0 c 1-1 --> 0 c (-b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ b^{26, 38}_0 ∧ -p_988) -> (-b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ -b^{26, 39}_0) c in CNF: c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ p_988 ∨ -b^{26, 39}_2 c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ p_988 ∨ -b^{26, 39}_1 c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ p_988 ∨ -b^{26, 39}_0 c in DIMACS: 14612 14613 -14614 988 -14615 0 14612 14613 -14614 988 -14616 0 14612 14613 -14614 988 -14617 0 c 0-1 --> -1 c (-b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ -b^{26, 38}_0 ∧ -p_988) -> ( b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ b^{26, 39}_0) c in CNF: c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ p_988 ∨ b^{26, 39}_2 c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ p_988 ∨ -b^{26, 39}_1 c b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ p_988 ∨ b^{26, 39}_0 c in DIMACS: 14612 14613 14614 988 14615 0 14612 14613 14614 988 -14616 0 14612 14613 14614 988 14617 0 c -1-1 --> -2 c ( b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ b^{26, 38}_0 ∧ -p_988) -> ( b^{26, 39}_2 ∧ b^{26, 39}_1 ∧ -b^{26, 39}_0) c in CNF: c -b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ p_988 ∨ b^{26, 39}_2 c -b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ p_988 ∨ b^{26, 39}_1 c -b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ p_988 ∨ -b^{26, 39}_0 c in DIMACS: -14612 14613 -14614 988 14615 0 -14612 14613 -14614 988 14616 0 -14612 14613 -14614 988 -14617 0 c -2-1 --> break c ( b^{26, 38}_2 ∧ b^{26, 38}_1 ∧ -b^{26, 38}_0 ∧ -p_988) -> break c in CNF: c -b^{26, 38}_2 ∨ -b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ p_988 ∨ break c in DIMACS: -14612 -14613 14614 988 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 38}_2 ∧ -b^{26, 38}_1 ∧ -b^{26, 38}_0 ∧ true) c in CNF: c -b^{26, 38}_2 ∨ b^{26, 38}_1 ∨ b^{26, 38}_0 ∨ false c in DIMACS: -14612 14613 14614 0 c 3 does not represent an automaton state. c -(-b^{26, 38}_2 ∧ b^{26, 38}_1 ∧ b^{26, 38}_0 ∧ true) c in CNF: c b^{26, 38}_2 ∨ -b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ false c in DIMACS: 14612 -14613 -14614 0 c -3 does not represent an automaton state. c -( b^{26, 38}_2 ∧ b^{26, 38}_1 ∧ b^{26, 38}_0 ∧ true) c in CNF: c -b^{26, 38}_2 ∨ -b^{26, 38}_1 ∨ -b^{26, 38}_0 ∨ false c in DIMACS: -14612 -14613 -14614 0 c i = 39 c -2+1 --> -1 c ( b^{26, 39}_2 ∧ b^{26, 39}_1 ∧ -b^{26, 39}_0 ∧ p_1014) -> ( b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ b^{26, 40}_0) c in CNF: c -b^{26, 39}_2 ∨ -b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ -p_1014 ∨ b^{26, 40}_2 c -b^{26, 39}_2 ∨ -b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ -p_1014 ∨ -b^{26, 40}_1 c -b^{26, 39}_2 ∨ -b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ -p_1014 ∨ b^{26, 40}_0 c in DIMACS: -14615 -14616 14617 -1014 14618 0 -14615 -14616 14617 -1014 -14619 0 -14615 -14616 14617 -1014 14620 0 c -1+1 --> 0 c ( b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ b^{26, 39}_0 ∧ p_1014) -> (-b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ -b^{26, 40}_0) c in CNF: c -b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ -p_1014 ∨ -b^{26, 40}_2 c -b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ -p_1014 ∨ -b^{26, 40}_1 c -b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ -p_1014 ∨ -b^{26, 40}_0 c in DIMACS: -14615 14616 -14617 -1014 -14618 0 -14615 14616 -14617 -1014 -14619 0 -14615 14616 -14617 -1014 -14620 0 c 0+1 --> 1 c (-b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ -b^{26, 39}_0 ∧ p_1014) -> (-b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ b^{26, 40}_0) c in CNF: c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ -p_1014 ∨ -b^{26, 40}_2 c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ -p_1014 ∨ -b^{26, 40}_1 c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ -p_1014 ∨ b^{26, 40}_0 c in DIMACS: 14615 14616 14617 -1014 -14618 0 14615 14616 14617 -1014 -14619 0 14615 14616 14617 -1014 14620 0 c 1+1 --> 2 c (-b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ b^{26, 39}_0 ∧ p_1014) -> (-b^{26, 40}_2 ∧ b^{26, 40}_1 ∧ -b^{26, 40}_0) c in CNF: c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ -p_1014 ∨ -b^{26, 40}_2 c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ -p_1014 ∨ b^{26, 40}_1 c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ -p_1014 ∨ -b^{26, 40}_0 c in DIMACS: 14615 14616 -14617 -1014 -14618 0 14615 14616 -14617 -1014 14619 0 14615 14616 -14617 -1014 -14620 0 c 2+1 --> break c (-b^{26, 39}_2 ∧ b^{26, 39}_1 ∧ -b^{26, 39}_0 ∧ p_1014) -> break c in CNF: c b^{26, 39}_2 ∨ -b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ -p_1014 ∨ break c in DIMACS: 14615 -14616 14617 -1014 1162 0 c 2-1 --> 1 c (-b^{26, 39}_2 ∧ b^{26, 39}_1 ∧ -b^{26, 39}_0 ∧ -p_1014) -> (-b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ b^{26, 40}_0) c in CNF: c b^{26, 39}_2 ∨ -b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ p_1014 ∨ -b^{26, 40}_2 c b^{26, 39}_2 ∨ -b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ p_1014 ∨ -b^{26, 40}_1 c b^{26, 39}_2 ∨ -b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ p_1014 ∨ b^{26, 40}_0 c in DIMACS: 14615 -14616 14617 1014 -14618 0 14615 -14616 14617 1014 -14619 0 14615 -14616 14617 1014 14620 0 c 1-1 --> 0 c (-b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ b^{26, 39}_0 ∧ -p_1014) -> (-b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ -b^{26, 40}_0) c in CNF: c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ p_1014 ∨ -b^{26, 40}_2 c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ p_1014 ∨ -b^{26, 40}_1 c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ p_1014 ∨ -b^{26, 40}_0 c in DIMACS: 14615 14616 -14617 1014 -14618 0 14615 14616 -14617 1014 -14619 0 14615 14616 -14617 1014 -14620 0 c 0-1 --> -1 c (-b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ -b^{26, 39}_0 ∧ -p_1014) -> ( b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ b^{26, 40}_0) c in CNF: c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ p_1014 ∨ b^{26, 40}_2 c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ p_1014 ∨ -b^{26, 40}_1 c b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ p_1014 ∨ b^{26, 40}_0 c in DIMACS: 14615 14616 14617 1014 14618 0 14615 14616 14617 1014 -14619 0 14615 14616 14617 1014 14620 0 c -1-1 --> -2 c ( b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ b^{26, 39}_0 ∧ -p_1014) -> ( b^{26, 40}_2 ∧ b^{26, 40}_1 ∧ -b^{26, 40}_0) c in CNF: c -b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ p_1014 ∨ b^{26, 40}_2 c -b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ p_1014 ∨ b^{26, 40}_1 c -b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ p_1014 ∨ -b^{26, 40}_0 c in DIMACS: -14615 14616 -14617 1014 14618 0 -14615 14616 -14617 1014 14619 0 -14615 14616 -14617 1014 -14620 0 c -2-1 --> break c ( b^{26, 39}_2 ∧ b^{26, 39}_1 ∧ -b^{26, 39}_0 ∧ -p_1014) -> break c in CNF: c -b^{26, 39}_2 ∨ -b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ p_1014 ∨ break c in DIMACS: -14615 -14616 14617 1014 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 39}_2 ∧ -b^{26, 39}_1 ∧ -b^{26, 39}_0 ∧ true) c in CNF: c -b^{26, 39}_2 ∨ b^{26, 39}_1 ∨ b^{26, 39}_0 ∨ false c in DIMACS: -14615 14616 14617 0 c 3 does not represent an automaton state. c -(-b^{26, 39}_2 ∧ b^{26, 39}_1 ∧ b^{26, 39}_0 ∧ true) c in CNF: c b^{26, 39}_2 ∨ -b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ false c in DIMACS: 14615 -14616 -14617 0 c -3 does not represent an automaton state. c -( b^{26, 39}_2 ∧ b^{26, 39}_1 ∧ b^{26, 39}_0 ∧ true) c in CNF: c -b^{26, 39}_2 ∨ -b^{26, 39}_1 ∨ -b^{26, 39}_0 ∨ false c in DIMACS: -14615 -14616 -14617 0 c i = 40 c -2+1 --> -1 c ( b^{26, 40}_2 ∧ b^{26, 40}_1 ∧ -b^{26, 40}_0 ∧ p_1040) -> ( b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ b^{26, 41}_0) c in CNF: c -b^{26, 40}_2 ∨ -b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ -p_1040 ∨ b^{26, 41}_2 c -b^{26, 40}_2 ∨ -b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ -p_1040 ∨ -b^{26, 41}_1 c -b^{26, 40}_2 ∨ -b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ -p_1040 ∨ b^{26, 41}_0 c in DIMACS: -14618 -14619 14620 -1040 14621 0 -14618 -14619 14620 -1040 -14622 0 -14618 -14619 14620 -1040 14623 0 c -1+1 --> 0 c ( b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ b^{26, 40}_0 ∧ p_1040) -> (-b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ -b^{26, 41}_0) c in CNF: c -b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ -p_1040 ∨ -b^{26, 41}_2 c -b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ -p_1040 ∨ -b^{26, 41}_1 c -b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ -p_1040 ∨ -b^{26, 41}_0 c in DIMACS: -14618 14619 -14620 -1040 -14621 0 -14618 14619 -14620 -1040 -14622 0 -14618 14619 -14620 -1040 -14623 0 c 0+1 --> 1 c (-b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ -b^{26, 40}_0 ∧ p_1040) -> (-b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ b^{26, 41}_0) c in CNF: c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ -p_1040 ∨ -b^{26, 41}_2 c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ -p_1040 ∨ -b^{26, 41}_1 c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ -p_1040 ∨ b^{26, 41}_0 c in DIMACS: 14618 14619 14620 -1040 -14621 0 14618 14619 14620 -1040 -14622 0 14618 14619 14620 -1040 14623 0 c 1+1 --> 2 c (-b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ b^{26, 40}_0 ∧ p_1040) -> (-b^{26, 41}_2 ∧ b^{26, 41}_1 ∧ -b^{26, 41}_0) c in CNF: c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ -p_1040 ∨ -b^{26, 41}_2 c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ -p_1040 ∨ b^{26, 41}_1 c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ -p_1040 ∨ -b^{26, 41}_0 c in DIMACS: 14618 14619 -14620 -1040 -14621 0 14618 14619 -14620 -1040 14622 0 14618 14619 -14620 -1040 -14623 0 c 2+1 --> break c (-b^{26, 40}_2 ∧ b^{26, 40}_1 ∧ -b^{26, 40}_0 ∧ p_1040) -> break c in CNF: c b^{26, 40}_2 ∨ -b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ -p_1040 ∨ break c in DIMACS: 14618 -14619 14620 -1040 1162 0 c 2-1 --> 1 c (-b^{26, 40}_2 ∧ b^{26, 40}_1 ∧ -b^{26, 40}_0 ∧ -p_1040) -> (-b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ b^{26, 41}_0) c in CNF: c b^{26, 40}_2 ∨ -b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ p_1040 ∨ -b^{26, 41}_2 c b^{26, 40}_2 ∨ -b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ p_1040 ∨ -b^{26, 41}_1 c b^{26, 40}_2 ∨ -b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ p_1040 ∨ b^{26, 41}_0 c in DIMACS: 14618 -14619 14620 1040 -14621 0 14618 -14619 14620 1040 -14622 0 14618 -14619 14620 1040 14623 0 c 1-1 --> 0 c (-b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ b^{26, 40}_0 ∧ -p_1040) -> (-b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ -b^{26, 41}_0) c in CNF: c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ p_1040 ∨ -b^{26, 41}_2 c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ p_1040 ∨ -b^{26, 41}_1 c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ p_1040 ∨ -b^{26, 41}_0 c in DIMACS: 14618 14619 -14620 1040 -14621 0 14618 14619 -14620 1040 -14622 0 14618 14619 -14620 1040 -14623 0 c 0-1 --> -1 c (-b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ -b^{26, 40}_0 ∧ -p_1040) -> ( b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ b^{26, 41}_0) c in CNF: c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ p_1040 ∨ b^{26, 41}_2 c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ p_1040 ∨ -b^{26, 41}_1 c b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ p_1040 ∨ b^{26, 41}_0 c in DIMACS: 14618 14619 14620 1040 14621 0 14618 14619 14620 1040 -14622 0 14618 14619 14620 1040 14623 0 c -1-1 --> -2 c ( b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ b^{26, 40}_0 ∧ -p_1040) -> ( b^{26, 41}_2 ∧ b^{26, 41}_1 ∧ -b^{26, 41}_0) c in CNF: c -b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ p_1040 ∨ b^{26, 41}_2 c -b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ p_1040 ∨ b^{26, 41}_1 c -b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ p_1040 ∨ -b^{26, 41}_0 c in DIMACS: -14618 14619 -14620 1040 14621 0 -14618 14619 -14620 1040 14622 0 -14618 14619 -14620 1040 -14623 0 c -2-1 --> break c ( b^{26, 40}_2 ∧ b^{26, 40}_1 ∧ -b^{26, 40}_0 ∧ -p_1040) -> break c in CNF: c -b^{26, 40}_2 ∨ -b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ p_1040 ∨ break c in DIMACS: -14618 -14619 14620 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 40}_2 ∧ -b^{26, 40}_1 ∧ -b^{26, 40}_0 ∧ true) c in CNF: c -b^{26, 40}_2 ∨ b^{26, 40}_1 ∨ b^{26, 40}_0 ∨ false c in DIMACS: -14618 14619 14620 0 c 3 does not represent an automaton state. c -(-b^{26, 40}_2 ∧ b^{26, 40}_1 ∧ b^{26, 40}_0 ∧ true) c in CNF: c b^{26, 40}_2 ∨ -b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ false c in DIMACS: 14618 -14619 -14620 0 c -3 does not represent an automaton state. c -( b^{26, 40}_2 ∧ b^{26, 40}_1 ∧ b^{26, 40}_0 ∧ true) c in CNF: c -b^{26, 40}_2 ∨ -b^{26, 40}_1 ∨ -b^{26, 40}_0 ∨ false c in DIMACS: -14618 -14619 -14620 0 c i = 41 c -2+1 --> -1 c ( b^{26, 41}_2 ∧ b^{26, 41}_1 ∧ -b^{26, 41}_0 ∧ p_1066) -> ( b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ b^{26, 42}_0) c in CNF: c -b^{26, 41}_2 ∨ -b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ -p_1066 ∨ b^{26, 42}_2 c -b^{26, 41}_2 ∨ -b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ -p_1066 ∨ -b^{26, 42}_1 c -b^{26, 41}_2 ∨ -b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ -p_1066 ∨ b^{26, 42}_0 c in DIMACS: -14621 -14622 14623 -1066 14624 0 -14621 -14622 14623 -1066 -14625 0 -14621 -14622 14623 -1066 14626 0 c -1+1 --> 0 c ( b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ b^{26, 41}_0 ∧ p_1066) -> (-b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ -b^{26, 42}_0) c in CNF: c -b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ -p_1066 ∨ -b^{26, 42}_2 c -b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ -p_1066 ∨ -b^{26, 42}_1 c -b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ -p_1066 ∨ -b^{26, 42}_0 c in DIMACS: -14621 14622 -14623 -1066 -14624 0 -14621 14622 -14623 -1066 -14625 0 -14621 14622 -14623 -1066 -14626 0 c 0+1 --> 1 c (-b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ -b^{26, 41}_0 ∧ p_1066) -> (-b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ b^{26, 42}_0) c in CNF: c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ -p_1066 ∨ -b^{26, 42}_2 c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ -p_1066 ∨ -b^{26, 42}_1 c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ -p_1066 ∨ b^{26, 42}_0 c in DIMACS: 14621 14622 14623 -1066 -14624 0 14621 14622 14623 -1066 -14625 0 14621 14622 14623 -1066 14626 0 c 1+1 --> 2 c (-b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ b^{26, 41}_0 ∧ p_1066) -> (-b^{26, 42}_2 ∧ b^{26, 42}_1 ∧ -b^{26, 42}_0) c in CNF: c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ -p_1066 ∨ -b^{26, 42}_2 c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ -p_1066 ∨ b^{26, 42}_1 c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ -p_1066 ∨ -b^{26, 42}_0 c in DIMACS: 14621 14622 -14623 -1066 -14624 0 14621 14622 -14623 -1066 14625 0 14621 14622 -14623 -1066 -14626 0 c 2+1 --> break c (-b^{26, 41}_2 ∧ b^{26, 41}_1 ∧ -b^{26, 41}_0 ∧ p_1066) -> break c in CNF: c b^{26, 41}_2 ∨ -b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ -p_1066 ∨ break c in DIMACS: 14621 -14622 14623 -1066 1162 0 c 2-1 --> 1 c (-b^{26, 41}_2 ∧ b^{26, 41}_1 ∧ -b^{26, 41}_0 ∧ -p_1066) -> (-b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ b^{26, 42}_0) c in CNF: c b^{26, 41}_2 ∨ -b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ p_1066 ∨ -b^{26, 42}_2 c b^{26, 41}_2 ∨ -b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ p_1066 ∨ -b^{26, 42}_1 c b^{26, 41}_2 ∨ -b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ p_1066 ∨ b^{26, 42}_0 c in DIMACS: 14621 -14622 14623 1066 -14624 0 14621 -14622 14623 1066 -14625 0 14621 -14622 14623 1066 14626 0 c 1-1 --> 0 c (-b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ b^{26, 41}_0 ∧ -p_1066) -> (-b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ -b^{26, 42}_0) c in CNF: c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ p_1066 ∨ -b^{26, 42}_2 c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ p_1066 ∨ -b^{26, 42}_1 c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ p_1066 ∨ -b^{26, 42}_0 c in DIMACS: 14621 14622 -14623 1066 -14624 0 14621 14622 -14623 1066 -14625 0 14621 14622 -14623 1066 -14626 0 c 0-1 --> -1 c (-b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ -b^{26, 41}_0 ∧ -p_1066) -> ( b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ b^{26, 42}_0) c in CNF: c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ p_1066 ∨ b^{26, 42}_2 c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ p_1066 ∨ -b^{26, 42}_1 c b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ p_1066 ∨ b^{26, 42}_0 c in DIMACS: 14621 14622 14623 1066 14624 0 14621 14622 14623 1066 -14625 0 14621 14622 14623 1066 14626 0 c -1-1 --> -2 c ( b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ b^{26, 41}_0 ∧ -p_1066) -> ( b^{26, 42}_2 ∧ b^{26, 42}_1 ∧ -b^{26, 42}_0) c in CNF: c -b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ p_1066 ∨ b^{26, 42}_2 c -b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ p_1066 ∨ b^{26, 42}_1 c -b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ p_1066 ∨ -b^{26, 42}_0 c in DIMACS: -14621 14622 -14623 1066 14624 0 -14621 14622 -14623 1066 14625 0 -14621 14622 -14623 1066 -14626 0 c -2-1 --> break c ( b^{26, 41}_2 ∧ b^{26, 41}_1 ∧ -b^{26, 41}_0 ∧ -p_1066) -> break c in CNF: c -b^{26, 41}_2 ∨ -b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ p_1066 ∨ break c in DIMACS: -14621 -14622 14623 1066 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 41}_2 ∧ -b^{26, 41}_1 ∧ -b^{26, 41}_0 ∧ true) c in CNF: c -b^{26, 41}_2 ∨ b^{26, 41}_1 ∨ b^{26, 41}_0 ∨ false c in DIMACS: -14621 14622 14623 0 c 3 does not represent an automaton state. c -(-b^{26, 41}_2 ∧ b^{26, 41}_1 ∧ b^{26, 41}_0 ∧ true) c in CNF: c b^{26, 41}_2 ∨ -b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ false c in DIMACS: 14621 -14622 -14623 0 c -3 does not represent an automaton state. c -( b^{26, 41}_2 ∧ b^{26, 41}_1 ∧ b^{26, 41}_0 ∧ true) c in CNF: c -b^{26, 41}_2 ∨ -b^{26, 41}_1 ∨ -b^{26, 41}_0 ∨ false c in DIMACS: -14621 -14622 -14623 0 c i = 42 c -2+1 --> -1 c ( b^{26, 42}_2 ∧ b^{26, 42}_1 ∧ -b^{26, 42}_0 ∧ p_1092) -> ( b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ b^{26, 43}_0) c in CNF: c -b^{26, 42}_2 ∨ -b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ -p_1092 ∨ b^{26, 43}_2 c -b^{26, 42}_2 ∨ -b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ -p_1092 ∨ -b^{26, 43}_1 c -b^{26, 42}_2 ∨ -b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ -p_1092 ∨ b^{26, 43}_0 c in DIMACS: -14624 -14625 14626 -1092 14627 0 -14624 -14625 14626 -1092 -14628 0 -14624 -14625 14626 -1092 14629 0 c -1+1 --> 0 c ( b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ b^{26, 42}_0 ∧ p_1092) -> (-b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ -b^{26, 43}_0) c in CNF: c -b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ -p_1092 ∨ -b^{26, 43}_2 c -b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ -p_1092 ∨ -b^{26, 43}_1 c -b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ -p_1092 ∨ -b^{26, 43}_0 c in DIMACS: -14624 14625 -14626 -1092 -14627 0 -14624 14625 -14626 -1092 -14628 0 -14624 14625 -14626 -1092 -14629 0 c 0+1 --> 1 c (-b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ -b^{26, 42}_0 ∧ p_1092) -> (-b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ b^{26, 43}_0) c in CNF: c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ -p_1092 ∨ -b^{26, 43}_2 c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ -p_1092 ∨ -b^{26, 43}_1 c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ -p_1092 ∨ b^{26, 43}_0 c in DIMACS: 14624 14625 14626 -1092 -14627 0 14624 14625 14626 -1092 -14628 0 14624 14625 14626 -1092 14629 0 c 1+1 --> 2 c (-b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ b^{26, 42}_0 ∧ p_1092) -> (-b^{26, 43}_2 ∧ b^{26, 43}_1 ∧ -b^{26, 43}_0) c in CNF: c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ -p_1092 ∨ -b^{26, 43}_2 c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ -p_1092 ∨ b^{26, 43}_1 c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ -p_1092 ∨ -b^{26, 43}_0 c in DIMACS: 14624 14625 -14626 -1092 -14627 0 14624 14625 -14626 -1092 14628 0 14624 14625 -14626 -1092 -14629 0 c 2+1 --> break c (-b^{26, 42}_2 ∧ b^{26, 42}_1 ∧ -b^{26, 42}_0 ∧ p_1092) -> break c in CNF: c b^{26, 42}_2 ∨ -b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ -p_1092 ∨ break c in DIMACS: 14624 -14625 14626 -1092 1162 0 c 2-1 --> 1 c (-b^{26, 42}_2 ∧ b^{26, 42}_1 ∧ -b^{26, 42}_0 ∧ -p_1092) -> (-b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ b^{26, 43}_0) c in CNF: c b^{26, 42}_2 ∨ -b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ p_1092 ∨ -b^{26, 43}_2 c b^{26, 42}_2 ∨ -b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ p_1092 ∨ -b^{26, 43}_1 c b^{26, 42}_2 ∨ -b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ p_1092 ∨ b^{26, 43}_0 c in DIMACS: 14624 -14625 14626 1092 -14627 0 14624 -14625 14626 1092 -14628 0 14624 -14625 14626 1092 14629 0 c 1-1 --> 0 c (-b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ b^{26, 42}_0 ∧ -p_1092) -> (-b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ -b^{26, 43}_0) c in CNF: c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ p_1092 ∨ -b^{26, 43}_2 c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ p_1092 ∨ -b^{26, 43}_1 c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ p_1092 ∨ -b^{26, 43}_0 c in DIMACS: 14624 14625 -14626 1092 -14627 0 14624 14625 -14626 1092 -14628 0 14624 14625 -14626 1092 -14629 0 c 0-1 --> -1 c (-b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ -b^{26, 42}_0 ∧ -p_1092) -> ( b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ b^{26, 43}_0) c in CNF: c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ p_1092 ∨ b^{26, 43}_2 c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ p_1092 ∨ -b^{26, 43}_1 c b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ p_1092 ∨ b^{26, 43}_0 c in DIMACS: 14624 14625 14626 1092 14627 0 14624 14625 14626 1092 -14628 0 14624 14625 14626 1092 14629 0 c -1-1 --> -2 c ( b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ b^{26, 42}_0 ∧ -p_1092) -> ( b^{26, 43}_2 ∧ b^{26, 43}_1 ∧ -b^{26, 43}_0) c in CNF: c -b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ p_1092 ∨ b^{26, 43}_2 c -b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ p_1092 ∨ b^{26, 43}_1 c -b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ p_1092 ∨ -b^{26, 43}_0 c in DIMACS: -14624 14625 -14626 1092 14627 0 -14624 14625 -14626 1092 14628 0 -14624 14625 -14626 1092 -14629 0 c -2-1 --> break c ( b^{26, 42}_2 ∧ b^{26, 42}_1 ∧ -b^{26, 42}_0 ∧ -p_1092) -> break c in CNF: c -b^{26, 42}_2 ∨ -b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ p_1092 ∨ break c in DIMACS: -14624 -14625 14626 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 42}_2 ∧ -b^{26, 42}_1 ∧ -b^{26, 42}_0 ∧ true) c in CNF: c -b^{26, 42}_2 ∨ b^{26, 42}_1 ∨ b^{26, 42}_0 ∨ false c in DIMACS: -14624 14625 14626 0 c 3 does not represent an automaton state. c -(-b^{26, 42}_2 ∧ b^{26, 42}_1 ∧ b^{26, 42}_0 ∧ true) c in CNF: c b^{26, 42}_2 ∨ -b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ false c in DIMACS: 14624 -14625 -14626 0 c -3 does not represent an automaton state. c -( b^{26, 42}_2 ∧ b^{26, 42}_1 ∧ b^{26, 42}_0 ∧ true) c in CNF: c -b^{26, 42}_2 ∨ -b^{26, 42}_1 ∨ -b^{26, 42}_0 ∨ false c in DIMACS: -14624 -14625 -14626 0 c i = 43 c -2+1 --> -1 c ( b^{26, 43}_2 ∧ b^{26, 43}_1 ∧ -b^{26, 43}_0 ∧ p_1118) -> ( b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ b^{26, 44}_0) c in CNF: c -b^{26, 43}_2 ∨ -b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ -p_1118 ∨ b^{26, 44}_2 c -b^{26, 43}_2 ∨ -b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ -p_1118 ∨ -b^{26, 44}_1 c -b^{26, 43}_2 ∨ -b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ -p_1118 ∨ b^{26, 44}_0 c in DIMACS: -14627 -14628 14629 -1118 14630 0 -14627 -14628 14629 -1118 -14631 0 -14627 -14628 14629 -1118 14632 0 c -1+1 --> 0 c ( b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ b^{26, 43}_0 ∧ p_1118) -> (-b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ -b^{26, 44}_0) c in CNF: c -b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ -p_1118 ∨ -b^{26, 44}_2 c -b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ -p_1118 ∨ -b^{26, 44}_1 c -b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ -p_1118 ∨ -b^{26, 44}_0 c in DIMACS: -14627 14628 -14629 -1118 -14630 0 -14627 14628 -14629 -1118 -14631 0 -14627 14628 -14629 -1118 -14632 0 c 0+1 --> 1 c (-b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ -b^{26, 43}_0 ∧ p_1118) -> (-b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ b^{26, 44}_0) c in CNF: c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ -p_1118 ∨ -b^{26, 44}_2 c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ -p_1118 ∨ -b^{26, 44}_1 c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ -p_1118 ∨ b^{26, 44}_0 c in DIMACS: 14627 14628 14629 -1118 -14630 0 14627 14628 14629 -1118 -14631 0 14627 14628 14629 -1118 14632 0 c 1+1 --> 2 c (-b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ b^{26, 43}_0 ∧ p_1118) -> (-b^{26, 44}_2 ∧ b^{26, 44}_1 ∧ -b^{26, 44}_0) c in CNF: c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ -p_1118 ∨ -b^{26, 44}_2 c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ -p_1118 ∨ b^{26, 44}_1 c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ -p_1118 ∨ -b^{26, 44}_0 c in DIMACS: 14627 14628 -14629 -1118 -14630 0 14627 14628 -14629 -1118 14631 0 14627 14628 -14629 -1118 -14632 0 c 2+1 --> break c (-b^{26, 43}_2 ∧ b^{26, 43}_1 ∧ -b^{26, 43}_0 ∧ p_1118) -> break c in CNF: c b^{26, 43}_2 ∨ -b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ -p_1118 ∨ break c in DIMACS: 14627 -14628 14629 -1118 1162 0 c 2-1 --> 1 c (-b^{26, 43}_2 ∧ b^{26, 43}_1 ∧ -b^{26, 43}_0 ∧ -p_1118) -> (-b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ b^{26, 44}_0) c in CNF: c b^{26, 43}_2 ∨ -b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ p_1118 ∨ -b^{26, 44}_2 c b^{26, 43}_2 ∨ -b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ p_1118 ∨ -b^{26, 44}_1 c b^{26, 43}_2 ∨ -b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ p_1118 ∨ b^{26, 44}_0 c in DIMACS: 14627 -14628 14629 1118 -14630 0 14627 -14628 14629 1118 -14631 0 14627 -14628 14629 1118 14632 0 c 1-1 --> 0 c (-b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ b^{26, 43}_0 ∧ -p_1118) -> (-b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ -b^{26, 44}_0) c in CNF: c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ p_1118 ∨ -b^{26, 44}_2 c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ p_1118 ∨ -b^{26, 44}_1 c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ p_1118 ∨ -b^{26, 44}_0 c in DIMACS: 14627 14628 -14629 1118 -14630 0 14627 14628 -14629 1118 -14631 0 14627 14628 -14629 1118 -14632 0 c 0-1 --> -1 c (-b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ -b^{26, 43}_0 ∧ -p_1118) -> ( b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ b^{26, 44}_0) c in CNF: c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ p_1118 ∨ b^{26, 44}_2 c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ p_1118 ∨ -b^{26, 44}_1 c b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ p_1118 ∨ b^{26, 44}_0 c in DIMACS: 14627 14628 14629 1118 14630 0 14627 14628 14629 1118 -14631 0 14627 14628 14629 1118 14632 0 c -1-1 --> -2 c ( b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ b^{26, 43}_0 ∧ -p_1118) -> ( b^{26, 44}_2 ∧ b^{26, 44}_1 ∧ -b^{26, 44}_0) c in CNF: c -b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ p_1118 ∨ b^{26, 44}_2 c -b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ p_1118 ∨ b^{26, 44}_1 c -b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ p_1118 ∨ -b^{26, 44}_0 c in DIMACS: -14627 14628 -14629 1118 14630 0 -14627 14628 -14629 1118 14631 0 -14627 14628 -14629 1118 -14632 0 c -2-1 --> break c ( b^{26, 43}_2 ∧ b^{26, 43}_1 ∧ -b^{26, 43}_0 ∧ -p_1118) -> break c in CNF: c -b^{26, 43}_2 ∨ -b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ p_1118 ∨ break c in DIMACS: -14627 -14628 14629 1118 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 43}_2 ∧ -b^{26, 43}_1 ∧ -b^{26, 43}_0 ∧ true) c in CNF: c -b^{26, 43}_2 ∨ b^{26, 43}_1 ∨ b^{26, 43}_0 ∨ false c in DIMACS: -14627 14628 14629 0 c 3 does not represent an automaton state. c -(-b^{26, 43}_2 ∧ b^{26, 43}_1 ∧ b^{26, 43}_0 ∧ true) c in CNF: c b^{26, 43}_2 ∨ -b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ false c in DIMACS: 14627 -14628 -14629 0 c -3 does not represent an automaton state. c -( b^{26, 43}_2 ∧ b^{26, 43}_1 ∧ b^{26, 43}_0 ∧ true) c in CNF: c -b^{26, 43}_2 ∨ -b^{26, 43}_1 ∨ -b^{26, 43}_0 ∨ false c in DIMACS: -14627 -14628 -14629 0 c i = 44 c -2+1 --> -1 c ( b^{26, 44}_2 ∧ b^{26, 44}_1 ∧ -b^{26, 44}_0 ∧ p_1144) -> ( b^{26, 45}_2 ∧ -b^{26, 45}_1 ∧ b^{26, 45}_0) c in CNF: c -b^{26, 44}_2 ∨ -b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ -p_1144 ∨ b^{26, 45}_2 c -b^{26, 44}_2 ∨ -b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ -p_1144 ∨ -b^{26, 45}_1 c -b^{26, 44}_2 ∨ -b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ -p_1144 ∨ b^{26, 45}_0 c in DIMACS: -14630 -14631 14632 -1144 14633 0 -14630 -14631 14632 -1144 -14634 0 -14630 -14631 14632 -1144 14635 0 c -1+1 --> 0 c ( b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ b^{26, 44}_0 ∧ p_1144) -> (-b^{26, 45}_2 ∧ -b^{26, 45}_1 ∧ -b^{26, 45}_0) c in CNF: c -b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ -p_1144 ∨ -b^{26, 45}_2 c -b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ -p_1144 ∨ -b^{26, 45}_1 c -b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ -p_1144 ∨ -b^{26, 45}_0 c in DIMACS: -14630 14631 -14632 -1144 -14633 0 -14630 14631 -14632 -1144 -14634 0 -14630 14631 -14632 -1144 -14635 0 c 0+1 --> 1 c (-b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ -b^{26, 44}_0 ∧ p_1144) -> (-b^{26, 45}_2 ∧ -b^{26, 45}_1 ∧ b^{26, 45}_0) c in CNF: c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ -p_1144 ∨ -b^{26, 45}_2 c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ -p_1144 ∨ -b^{26, 45}_1 c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ -p_1144 ∨ b^{26, 45}_0 c in DIMACS: 14630 14631 14632 -1144 -14633 0 14630 14631 14632 -1144 -14634 0 14630 14631 14632 -1144 14635 0 c 1+1 --> 2 c (-b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ b^{26, 44}_0 ∧ p_1144) -> (-b^{26, 45}_2 ∧ b^{26, 45}_1 ∧ -b^{26, 45}_0) c in CNF: c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ -p_1144 ∨ -b^{26, 45}_2 c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ -p_1144 ∨ b^{26, 45}_1 c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ -p_1144 ∨ -b^{26, 45}_0 c in DIMACS: 14630 14631 -14632 -1144 -14633 0 14630 14631 -14632 -1144 14634 0 14630 14631 -14632 -1144 -14635 0 c 2+1 --> break c (-b^{26, 44}_2 ∧ b^{26, 44}_1 ∧ -b^{26, 44}_0 ∧ p_1144) -> break c in CNF: c b^{26, 44}_2 ∨ -b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ -p_1144 ∨ break c in DIMACS: 14630 -14631 14632 -1144 1162 0 c 2-1 --> 1 c (-b^{26, 44}_2 ∧ b^{26, 44}_1 ∧ -b^{26, 44}_0 ∧ -p_1144) -> (-b^{26, 45}_2 ∧ -b^{26, 45}_1 ∧ b^{26, 45}_0) c in CNF: c b^{26, 44}_2 ∨ -b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ p_1144 ∨ -b^{26, 45}_2 c b^{26, 44}_2 ∨ -b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ p_1144 ∨ -b^{26, 45}_1 c b^{26, 44}_2 ∨ -b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ p_1144 ∨ b^{26, 45}_0 c in DIMACS: 14630 -14631 14632 1144 -14633 0 14630 -14631 14632 1144 -14634 0 14630 -14631 14632 1144 14635 0 c 1-1 --> 0 c (-b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ b^{26, 44}_0 ∧ -p_1144) -> (-b^{26, 45}_2 ∧ -b^{26, 45}_1 ∧ -b^{26, 45}_0) c in CNF: c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ p_1144 ∨ -b^{26, 45}_2 c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ p_1144 ∨ -b^{26, 45}_1 c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ p_1144 ∨ -b^{26, 45}_0 c in DIMACS: 14630 14631 -14632 1144 -14633 0 14630 14631 -14632 1144 -14634 0 14630 14631 -14632 1144 -14635 0 c 0-1 --> -1 c (-b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ -b^{26, 44}_0 ∧ -p_1144) -> ( b^{26, 45}_2 ∧ -b^{26, 45}_1 ∧ b^{26, 45}_0) c in CNF: c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ p_1144 ∨ b^{26, 45}_2 c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ p_1144 ∨ -b^{26, 45}_1 c b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ p_1144 ∨ b^{26, 45}_0 c in DIMACS: 14630 14631 14632 1144 14633 0 14630 14631 14632 1144 -14634 0 14630 14631 14632 1144 14635 0 c -1-1 --> -2 c ( b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ b^{26, 44}_0 ∧ -p_1144) -> ( b^{26, 45}_2 ∧ b^{26, 45}_1 ∧ -b^{26, 45}_0) c in CNF: c -b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ p_1144 ∨ b^{26, 45}_2 c -b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ p_1144 ∨ b^{26, 45}_1 c -b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ p_1144 ∨ -b^{26, 45}_0 c in DIMACS: -14630 14631 -14632 1144 14633 0 -14630 14631 -14632 1144 14634 0 -14630 14631 -14632 1144 -14635 0 c -2-1 --> break c ( b^{26, 44}_2 ∧ b^{26, 44}_1 ∧ -b^{26, 44}_0 ∧ -p_1144) -> break c in CNF: c -b^{26, 44}_2 ∨ -b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ p_1144 ∨ break c in DIMACS: -14630 -14631 14632 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{26, 44}_2 ∧ -b^{26, 44}_1 ∧ -b^{26, 44}_0 ∧ true) c in CNF: c -b^{26, 44}_2 ∨ b^{26, 44}_1 ∨ b^{26, 44}_0 ∨ false c in DIMACS: -14630 14631 14632 0 c 3 does not represent an automaton state. c -(-b^{26, 44}_2 ∧ b^{26, 44}_1 ∧ b^{26, 44}_0 ∧ true) c in CNF: c b^{26, 44}_2 ∨ -b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ false c in DIMACS: 14630 -14631 -14632 0 c -3 does not represent an automaton state. c -( b^{26, 44}_2 ∧ b^{26, 44}_1 ∧ b^{26, 44}_0 ∧ true) c in CNF: c -b^{26, 44}_2 ∨ -b^{26, 44}_1 ∨ -b^{26, 44}_0 ∨ false c in DIMACS: -14630 -14631 -14632 0 c INIT for k = 27 c -b^{27, 1}_2 c -b^{27, 1}_1 c -b^{27, 1}_0 c in DIMACS: -14636 0 -14637 0 -14638 0 c Transitions for k = 27 c i = 1 c -2+1 --> -1 c ( b^{27, 1}_2 ∧ b^{27, 1}_1 ∧ -b^{27, 1}_0 ∧ p_27) -> ( b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ b^{27, 2}_0) c in CNF: c -b^{27, 1}_2 ∨ -b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ -p_27 ∨ b^{27, 2}_2 c -b^{27, 1}_2 ∨ -b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ -p_27 ∨ -b^{27, 2}_1 c -b^{27, 1}_2 ∨ -b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ -p_27 ∨ b^{27, 2}_0 c in DIMACS: -14636 -14637 14638 -27 14639 0 -14636 -14637 14638 -27 -14640 0 -14636 -14637 14638 -27 14641 0 c -1+1 --> 0 c ( b^{27, 1}_2 ∧ -b^{27, 1}_1 ∧ b^{27, 1}_0 ∧ p_27) -> (-b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ -b^{27, 2}_0) c in CNF: c -b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ -p_27 ∨ -b^{27, 2}_2 c -b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ -p_27 ∨ -b^{27, 2}_1 c -b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ -p_27 ∨ -b^{27, 2}_0 c in DIMACS: -14636 14637 -14638 -27 -14639 0 -14636 14637 -14638 -27 -14640 0 -14636 14637 -14638 -27 -14641 0 c 0+1 --> 1 c (-b^{27, 1}_2 ∧ -b^{27, 1}_1 ∧ -b^{27, 1}_0 ∧ p_27) -> (-b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ b^{27, 2}_0) c in CNF: c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ -p_27 ∨ -b^{27, 2}_2 c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ -p_27 ∨ -b^{27, 2}_1 c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ -p_27 ∨ b^{27, 2}_0 c in DIMACS: 14636 14637 14638 -27 -14639 0 14636 14637 14638 -27 -14640 0 14636 14637 14638 -27 14641 0 c 1+1 --> 2 c (-b^{27, 1}_2 ∧ -b^{27, 1}_1 ∧ b^{27, 1}_0 ∧ p_27) -> (-b^{27, 2}_2 ∧ b^{27, 2}_1 ∧ -b^{27, 2}_0) c in CNF: c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ -p_27 ∨ -b^{27, 2}_2 c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ -p_27 ∨ b^{27, 2}_1 c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ -p_27 ∨ -b^{27, 2}_0 c in DIMACS: 14636 14637 -14638 -27 -14639 0 14636 14637 -14638 -27 14640 0 14636 14637 -14638 -27 -14641 0 c 2+1 --> break c (-b^{27, 1}_2 ∧ b^{27, 1}_1 ∧ -b^{27, 1}_0 ∧ p_27) -> break c in CNF: c b^{27, 1}_2 ∨ -b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ -p_27 ∨ break c in DIMACS: 14636 -14637 14638 -27 1162 0 c 2-1 --> 1 c (-b^{27, 1}_2 ∧ b^{27, 1}_1 ∧ -b^{27, 1}_0 ∧ -p_27) -> (-b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ b^{27, 2}_0) c in CNF: c b^{27, 1}_2 ∨ -b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ p_27 ∨ -b^{27, 2}_2 c b^{27, 1}_2 ∨ -b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ p_27 ∨ -b^{27, 2}_1 c b^{27, 1}_2 ∨ -b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ p_27 ∨ b^{27, 2}_0 c in DIMACS: 14636 -14637 14638 27 -14639 0 14636 -14637 14638 27 -14640 0 14636 -14637 14638 27 14641 0 c 1-1 --> 0 c (-b^{27, 1}_2 ∧ -b^{27, 1}_1 ∧ b^{27, 1}_0 ∧ -p_27) -> (-b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ -b^{27, 2}_0) c in CNF: c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ p_27 ∨ -b^{27, 2}_2 c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ p_27 ∨ -b^{27, 2}_1 c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ p_27 ∨ -b^{27, 2}_0 c in DIMACS: 14636 14637 -14638 27 -14639 0 14636 14637 -14638 27 -14640 0 14636 14637 -14638 27 -14641 0 c 0-1 --> -1 c (-b^{27, 1}_2 ∧ -b^{27, 1}_1 ∧ -b^{27, 1}_0 ∧ -p_27) -> ( b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ b^{27, 2}_0) c in CNF: c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ p_27 ∨ b^{27, 2}_2 c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ p_27 ∨ -b^{27, 2}_1 c b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ p_27 ∨ b^{27, 2}_0 c in DIMACS: 14636 14637 14638 27 14639 0 14636 14637 14638 27 -14640 0 14636 14637 14638 27 14641 0 c -1-1 --> -2 c ( b^{27, 1}_2 ∧ -b^{27, 1}_1 ∧ b^{27, 1}_0 ∧ -p_27) -> ( b^{27, 2}_2 ∧ b^{27, 2}_1 ∧ -b^{27, 2}_0) c in CNF: c -b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ p_27 ∨ b^{27, 2}_2 c -b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ p_27 ∨ b^{27, 2}_1 c -b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ p_27 ∨ -b^{27, 2}_0 c in DIMACS: -14636 14637 -14638 27 14639 0 -14636 14637 -14638 27 14640 0 -14636 14637 -14638 27 -14641 0 c -2-1 --> break c ( b^{27, 1}_2 ∧ b^{27, 1}_1 ∧ -b^{27, 1}_0 ∧ -p_27) -> break c in CNF: c -b^{27, 1}_2 ∨ -b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ p_27 ∨ break c in DIMACS: -14636 -14637 14638 27 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 1}_2 ∧ -b^{27, 1}_1 ∧ -b^{27, 1}_0 ∧ true) c in CNF: c -b^{27, 1}_2 ∨ b^{27, 1}_1 ∨ b^{27, 1}_0 ∨ false c in DIMACS: -14636 14637 14638 0 c 3 does not represent an automaton state. c -(-b^{27, 1}_2 ∧ b^{27, 1}_1 ∧ b^{27, 1}_0 ∧ true) c in CNF: c b^{27, 1}_2 ∨ -b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ false c in DIMACS: 14636 -14637 -14638 0 c -3 does not represent an automaton state. c -( b^{27, 1}_2 ∧ b^{27, 1}_1 ∧ b^{27, 1}_0 ∧ true) c in CNF: c -b^{27, 1}_2 ∨ -b^{27, 1}_1 ∨ -b^{27, 1}_0 ∨ false c in DIMACS: -14636 -14637 -14638 0 c i = 2 c -2+1 --> -1 c ( b^{27, 2}_2 ∧ b^{27, 2}_1 ∧ -b^{27, 2}_0 ∧ p_54) -> ( b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ b^{27, 3}_0) c in CNF: c -b^{27, 2}_2 ∨ -b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ -p_54 ∨ b^{27, 3}_2 c -b^{27, 2}_2 ∨ -b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ -p_54 ∨ -b^{27, 3}_1 c -b^{27, 2}_2 ∨ -b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ -p_54 ∨ b^{27, 3}_0 c in DIMACS: -14639 -14640 14641 -54 14642 0 -14639 -14640 14641 -54 -14643 0 -14639 -14640 14641 -54 14644 0 c -1+1 --> 0 c ( b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ b^{27, 2}_0 ∧ p_54) -> (-b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ -b^{27, 3}_0) c in CNF: c -b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ -p_54 ∨ -b^{27, 3}_2 c -b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ -p_54 ∨ -b^{27, 3}_1 c -b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ -p_54 ∨ -b^{27, 3}_0 c in DIMACS: -14639 14640 -14641 -54 -14642 0 -14639 14640 -14641 -54 -14643 0 -14639 14640 -14641 -54 -14644 0 c 0+1 --> 1 c (-b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ -b^{27, 2}_0 ∧ p_54) -> (-b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ b^{27, 3}_0) c in CNF: c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ -p_54 ∨ -b^{27, 3}_2 c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ -p_54 ∨ -b^{27, 3}_1 c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ -p_54 ∨ b^{27, 3}_0 c in DIMACS: 14639 14640 14641 -54 -14642 0 14639 14640 14641 -54 -14643 0 14639 14640 14641 -54 14644 0 c 1+1 --> 2 c (-b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ b^{27, 2}_0 ∧ p_54) -> (-b^{27, 3}_2 ∧ b^{27, 3}_1 ∧ -b^{27, 3}_0) c in CNF: c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ -p_54 ∨ -b^{27, 3}_2 c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ -p_54 ∨ b^{27, 3}_1 c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ -p_54 ∨ -b^{27, 3}_0 c in DIMACS: 14639 14640 -14641 -54 -14642 0 14639 14640 -14641 -54 14643 0 14639 14640 -14641 -54 -14644 0 c 2+1 --> break c (-b^{27, 2}_2 ∧ b^{27, 2}_1 ∧ -b^{27, 2}_0 ∧ p_54) -> break c in CNF: c b^{27, 2}_2 ∨ -b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ -p_54 ∨ break c in DIMACS: 14639 -14640 14641 -54 1162 0 c 2-1 --> 1 c (-b^{27, 2}_2 ∧ b^{27, 2}_1 ∧ -b^{27, 2}_0 ∧ -p_54) -> (-b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ b^{27, 3}_0) c in CNF: c b^{27, 2}_2 ∨ -b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ p_54 ∨ -b^{27, 3}_2 c b^{27, 2}_2 ∨ -b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ p_54 ∨ -b^{27, 3}_1 c b^{27, 2}_2 ∨ -b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ p_54 ∨ b^{27, 3}_0 c in DIMACS: 14639 -14640 14641 54 -14642 0 14639 -14640 14641 54 -14643 0 14639 -14640 14641 54 14644 0 c 1-1 --> 0 c (-b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ b^{27, 2}_0 ∧ -p_54) -> (-b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ -b^{27, 3}_0) c in CNF: c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ p_54 ∨ -b^{27, 3}_2 c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ p_54 ∨ -b^{27, 3}_1 c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ p_54 ∨ -b^{27, 3}_0 c in DIMACS: 14639 14640 -14641 54 -14642 0 14639 14640 -14641 54 -14643 0 14639 14640 -14641 54 -14644 0 c 0-1 --> -1 c (-b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ -b^{27, 2}_0 ∧ -p_54) -> ( b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ b^{27, 3}_0) c in CNF: c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ p_54 ∨ b^{27, 3}_2 c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ p_54 ∨ -b^{27, 3}_1 c b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ p_54 ∨ b^{27, 3}_0 c in DIMACS: 14639 14640 14641 54 14642 0 14639 14640 14641 54 -14643 0 14639 14640 14641 54 14644 0 c -1-1 --> -2 c ( b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ b^{27, 2}_0 ∧ -p_54) -> ( b^{27, 3}_2 ∧ b^{27, 3}_1 ∧ -b^{27, 3}_0) c in CNF: c -b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ p_54 ∨ b^{27, 3}_2 c -b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ p_54 ∨ b^{27, 3}_1 c -b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ p_54 ∨ -b^{27, 3}_0 c in DIMACS: -14639 14640 -14641 54 14642 0 -14639 14640 -14641 54 14643 0 -14639 14640 -14641 54 -14644 0 c -2-1 --> break c ( b^{27, 2}_2 ∧ b^{27, 2}_1 ∧ -b^{27, 2}_0 ∧ -p_54) -> break c in CNF: c -b^{27, 2}_2 ∨ -b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ p_54 ∨ break c in DIMACS: -14639 -14640 14641 54 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 2}_2 ∧ -b^{27, 2}_1 ∧ -b^{27, 2}_0 ∧ true) c in CNF: c -b^{27, 2}_2 ∨ b^{27, 2}_1 ∨ b^{27, 2}_0 ∨ false c in DIMACS: -14639 14640 14641 0 c 3 does not represent an automaton state. c -(-b^{27, 2}_2 ∧ b^{27, 2}_1 ∧ b^{27, 2}_0 ∧ true) c in CNF: c b^{27, 2}_2 ∨ -b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ false c in DIMACS: 14639 -14640 -14641 0 c -3 does not represent an automaton state. c -( b^{27, 2}_2 ∧ b^{27, 2}_1 ∧ b^{27, 2}_0 ∧ true) c in CNF: c -b^{27, 2}_2 ∨ -b^{27, 2}_1 ∨ -b^{27, 2}_0 ∨ false c in DIMACS: -14639 -14640 -14641 0 c i = 3 c -2+1 --> -1 c ( b^{27, 3}_2 ∧ b^{27, 3}_1 ∧ -b^{27, 3}_0 ∧ p_81) -> ( b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ b^{27, 4}_0) c in CNF: c -b^{27, 3}_2 ∨ -b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ -p_81 ∨ b^{27, 4}_2 c -b^{27, 3}_2 ∨ -b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ -p_81 ∨ -b^{27, 4}_1 c -b^{27, 3}_2 ∨ -b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ -p_81 ∨ b^{27, 4}_0 c in DIMACS: -14642 -14643 14644 -81 14645 0 -14642 -14643 14644 -81 -14646 0 -14642 -14643 14644 -81 14647 0 c -1+1 --> 0 c ( b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ b^{27, 3}_0 ∧ p_81) -> (-b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ -b^{27, 4}_0) c in CNF: c -b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ -p_81 ∨ -b^{27, 4}_2 c -b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ -p_81 ∨ -b^{27, 4}_1 c -b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ -p_81 ∨ -b^{27, 4}_0 c in DIMACS: -14642 14643 -14644 -81 -14645 0 -14642 14643 -14644 -81 -14646 0 -14642 14643 -14644 -81 -14647 0 c 0+1 --> 1 c (-b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ -b^{27, 3}_0 ∧ p_81) -> (-b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ b^{27, 4}_0) c in CNF: c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ -p_81 ∨ -b^{27, 4}_2 c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ -p_81 ∨ -b^{27, 4}_1 c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ -p_81 ∨ b^{27, 4}_0 c in DIMACS: 14642 14643 14644 -81 -14645 0 14642 14643 14644 -81 -14646 0 14642 14643 14644 -81 14647 0 c 1+1 --> 2 c (-b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ b^{27, 3}_0 ∧ p_81) -> (-b^{27, 4}_2 ∧ b^{27, 4}_1 ∧ -b^{27, 4}_0) c in CNF: c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ -p_81 ∨ -b^{27, 4}_2 c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ -p_81 ∨ b^{27, 4}_1 c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ -p_81 ∨ -b^{27, 4}_0 c in DIMACS: 14642 14643 -14644 -81 -14645 0 14642 14643 -14644 -81 14646 0 14642 14643 -14644 -81 -14647 0 c 2+1 --> break c (-b^{27, 3}_2 ∧ b^{27, 3}_1 ∧ -b^{27, 3}_0 ∧ p_81) -> break c in CNF: c b^{27, 3}_2 ∨ -b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ -p_81 ∨ break c in DIMACS: 14642 -14643 14644 -81 1162 0 c 2-1 --> 1 c (-b^{27, 3}_2 ∧ b^{27, 3}_1 ∧ -b^{27, 3}_0 ∧ -p_81) -> (-b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ b^{27, 4}_0) c in CNF: c b^{27, 3}_2 ∨ -b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ p_81 ∨ -b^{27, 4}_2 c b^{27, 3}_2 ∨ -b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ p_81 ∨ -b^{27, 4}_1 c b^{27, 3}_2 ∨ -b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ p_81 ∨ b^{27, 4}_0 c in DIMACS: 14642 -14643 14644 81 -14645 0 14642 -14643 14644 81 -14646 0 14642 -14643 14644 81 14647 0 c 1-1 --> 0 c (-b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ b^{27, 3}_0 ∧ -p_81) -> (-b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ -b^{27, 4}_0) c in CNF: c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ p_81 ∨ -b^{27, 4}_2 c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ p_81 ∨ -b^{27, 4}_1 c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ p_81 ∨ -b^{27, 4}_0 c in DIMACS: 14642 14643 -14644 81 -14645 0 14642 14643 -14644 81 -14646 0 14642 14643 -14644 81 -14647 0 c 0-1 --> -1 c (-b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ -b^{27, 3}_0 ∧ -p_81) -> ( b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ b^{27, 4}_0) c in CNF: c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ p_81 ∨ b^{27, 4}_2 c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ p_81 ∨ -b^{27, 4}_1 c b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ p_81 ∨ b^{27, 4}_0 c in DIMACS: 14642 14643 14644 81 14645 0 14642 14643 14644 81 -14646 0 14642 14643 14644 81 14647 0 c -1-1 --> -2 c ( b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ b^{27, 3}_0 ∧ -p_81) -> ( b^{27, 4}_2 ∧ b^{27, 4}_1 ∧ -b^{27, 4}_0) c in CNF: c -b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ p_81 ∨ b^{27, 4}_2 c -b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ p_81 ∨ b^{27, 4}_1 c -b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ p_81 ∨ -b^{27, 4}_0 c in DIMACS: -14642 14643 -14644 81 14645 0 -14642 14643 -14644 81 14646 0 -14642 14643 -14644 81 -14647 0 c -2-1 --> break c ( b^{27, 3}_2 ∧ b^{27, 3}_1 ∧ -b^{27, 3}_0 ∧ -p_81) -> break c in CNF: c -b^{27, 3}_2 ∨ -b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ p_81 ∨ break c in DIMACS: -14642 -14643 14644 81 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 3}_2 ∧ -b^{27, 3}_1 ∧ -b^{27, 3}_0 ∧ true) c in CNF: c -b^{27, 3}_2 ∨ b^{27, 3}_1 ∨ b^{27, 3}_0 ∨ false c in DIMACS: -14642 14643 14644 0 c 3 does not represent an automaton state. c -(-b^{27, 3}_2 ∧ b^{27, 3}_1 ∧ b^{27, 3}_0 ∧ true) c in CNF: c b^{27, 3}_2 ∨ -b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ false c in DIMACS: 14642 -14643 -14644 0 c -3 does not represent an automaton state. c -( b^{27, 3}_2 ∧ b^{27, 3}_1 ∧ b^{27, 3}_0 ∧ true) c in CNF: c -b^{27, 3}_2 ∨ -b^{27, 3}_1 ∨ -b^{27, 3}_0 ∨ false c in DIMACS: -14642 -14643 -14644 0 c i = 4 c -2+1 --> -1 c ( b^{27, 4}_2 ∧ b^{27, 4}_1 ∧ -b^{27, 4}_0 ∧ p_108) -> ( b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ b^{27, 5}_0) c in CNF: c -b^{27, 4}_2 ∨ -b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ -p_108 ∨ b^{27, 5}_2 c -b^{27, 4}_2 ∨ -b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ -p_108 ∨ -b^{27, 5}_1 c -b^{27, 4}_2 ∨ -b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ -p_108 ∨ b^{27, 5}_0 c in DIMACS: -14645 -14646 14647 -108 14648 0 -14645 -14646 14647 -108 -14649 0 -14645 -14646 14647 -108 14650 0 c -1+1 --> 0 c ( b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ b^{27, 4}_0 ∧ p_108) -> (-b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ -b^{27, 5}_0) c in CNF: c -b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ -p_108 ∨ -b^{27, 5}_2 c -b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ -p_108 ∨ -b^{27, 5}_1 c -b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ -p_108 ∨ -b^{27, 5}_0 c in DIMACS: -14645 14646 -14647 -108 -14648 0 -14645 14646 -14647 -108 -14649 0 -14645 14646 -14647 -108 -14650 0 c 0+1 --> 1 c (-b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ -b^{27, 4}_0 ∧ p_108) -> (-b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ b^{27, 5}_0) c in CNF: c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ -p_108 ∨ -b^{27, 5}_2 c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ -p_108 ∨ -b^{27, 5}_1 c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ -p_108 ∨ b^{27, 5}_0 c in DIMACS: 14645 14646 14647 -108 -14648 0 14645 14646 14647 -108 -14649 0 14645 14646 14647 -108 14650 0 c 1+1 --> 2 c (-b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ b^{27, 4}_0 ∧ p_108) -> (-b^{27, 5}_2 ∧ b^{27, 5}_1 ∧ -b^{27, 5}_0) c in CNF: c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ -p_108 ∨ -b^{27, 5}_2 c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ -p_108 ∨ b^{27, 5}_1 c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ -p_108 ∨ -b^{27, 5}_0 c in DIMACS: 14645 14646 -14647 -108 -14648 0 14645 14646 -14647 -108 14649 0 14645 14646 -14647 -108 -14650 0 c 2+1 --> break c (-b^{27, 4}_2 ∧ b^{27, 4}_1 ∧ -b^{27, 4}_0 ∧ p_108) -> break c in CNF: c b^{27, 4}_2 ∨ -b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ -p_108 ∨ break c in DIMACS: 14645 -14646 14647 -108 1162 0 c 2-1 --> 1 c (-b^{27, 4}_2 ∧ b^{27, 4}_1 ∧ -b^{27, 4}_0 ∧ -p_108) -> (-b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ b^{27, 5}_0) c in CNF: c b^{27, 4}_2 ∨ -b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ p_108 ∨ -b^{27, 5}_2 c b^{27, 4}_2 ∨ -b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ p_108 ∨ -b^{27, 5}_1 c b^{27, 4}_2 ∨ -b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ p_108 ∨ b^{27, 5}_0 c in DIMACS: 14645 -14646 14647 108 -14648 0 14645 -14646 14647 108 -14649 0 14645 -14646 14647 108 14650 0 c 1-1 --> 0 c (-b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ b^{27, 4}_0 ∧ -p_108) -> (-b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ -b^{27, 5}_0) c in CNF: c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ p_108 ∨ -b^{27, 5}_2 c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ p_108 ∨ -b^{27, 5}_1 c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ p_108 ∨ -b^{27, 5}_0 c in DIMACS: 14645 14646 -14647 108 -14648 0 14645 14646 -14647 108 -14649 0 14645 14646 -14647 108 -14650 0 c 0-1 --> -1 c (-b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ -b^{27, 4}_0 ∧ -p_108) -> ( b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ b^{27, 5}_0) c in CNF: c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ p_108 ∨ b^{27, 5}_2 c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ p_108 ∨ -b^{27, 5}_1 c b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ p_108 ∨ b^{27, 5}_0 c in DIMACS: 14645 14646 14647 108 14648 0 14645 14646 14647 108 -14649 0 14645 14646 14647 108 14650 0 c -1-1 --> -2 c ( b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ b^{27, 4}_0 ∧ -p_108) -> ( b^{27, 5}_2 ∧ b^{27, 5}_1 ∧ -b^{27, 5}_0) c in CNF: c -b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ p_108 ∨ b^{27, 5}_2 c -b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ p_108 ∨ b^{27, 5}_1 c -b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ p_108 ∨ -b^{27, 5}_0 c in DIMACS: -14645 14646 -14647 108 14648 0 -14645 14646 -14647 108 14649 0 -14645 14646 -14647 108 -14650 0 c -2-1 --> break c ( b^{27, 4}_2 ∧ b^{27, 4}_1 ∧ -b^{27, 4}_0 ∧ -p_108) -> break c in CNF: c -b^{27, 4}_2 ∨ -b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ p_108 ∨ break c in DIMACS: -14645 -14646 14647 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 4}_2 ∧ -b^{27, 4}_1 ∧ -b^{27, 4}_0 ∧ true) c in CNF: c -b^{27, 4}_2 ∨ b^{27, 4}_1 ∨ b^{27, 4}_0 ∨ false c in DIMACS: -14645 14646 14647 0 c 3 does not represent an automaton state. c -(-b^{27, 4}_2 ∧ b^{27, 4}_1 ∧ b^{27, 4}_0 ∧ true) c in CNF: c b^{27, 4}_2 ∨ -b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ false c in DIMACS: 14645 -14646 -14647 0 c -3 does not represent an automaton state. c -( b^{27, 4}_2 ∧ b^{27, 4}_1 ∧ b^{27, 4}_0 ∧ true) c in CNF: c -b^{27, 4}_2 ∨ -b^{27, 4}_1 ∨ -b^{27, 4}_0 ∨ false c in DIMACS: -14645 -14646 -14647 0 c i = 5 c -2+1 --> -1 c ( b^{27, 5}_2 ∧ b^{27, 5}_1 ∧ -b^{27, 5}_0 ∧ p_135) -> ( b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ b^{27, 6}_0) c in CNF: c -b^{27, 5}_2 ∨ -b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ -p_135 ∨ b^{27, 6}_2 c -b^{27, 5}_2 ∨ -b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ -p_135 ∨ -b^{27, 6}_1 c -b^{27, 5}_2 ∨ -b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ -p_135 ∨ b^{27, 6}_0 c in DIMACS: -14648 -14649 14650 -135 14651 0 -14648 -14649 14650 -135 -14652 0 -14648 -14649 14650 -135 14653 0 c -1+1 --> 0 c ( b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ b^{27, 5}_0 ∧ p_135) -> (-b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ -b^{27, 6}_0) c in CNF: c -b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ -p_135 ∨ -b^{27, 6}_2 c -b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ -p_135 ∨ -b^{27, 6}_1 c -b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ -p_135 ∨ -b^{27, 6}_0 c in DIMACS: -14648 14649 -14650 -135 -14651 0 -14648 14649 -14650 -135 -14652 0 -14648 14649 -14650 -135 -14653 0 c 0+1 --> 1 c (-b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ -b^{27, 5}_0 ∧ p_135) -> (-b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ b^{27, 6}_0) c in CNF: c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ -p_135 ∨ -b^{27, 6}_2 c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ -p_135 ∨ -b^{27, 6}_1 c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ -p_135 ∨ b^{27, 6}_0 c in DIMACS: 14648 14649 14650 -135 -14651 0 14648 14649 14650 -135 -14652 0 14648 14649 14650 -135 14653 0 c 1+1 --> 2 c (-b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ b^{27, 5}_0 ∧ p_135) -> (-b^{27, 6}_2 ∧ b^{27, 6}_1 ∧ -b^{27, 6}_0) c in CNF: c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ -p_135 ∨ -b^{27, 6}_2 c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ -p_135 ∨ b^{27, 6}_1 c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ -p_135 ∨ -b^{27, 6}_0 c in DIMACS: 14648 14649 -14650 -135 -14651 0 14648 14649 -14650 -135 14652 0 14648 14649 -14650 -135 -14653 0 c 2+1 --> break c (-b^{27, 5}_2 ∧ b^{27, 5}_1 ∧ -b^{27, 5}_0 ∧ p_135) -> break c in CNF: c b^{27, 5}_2 ∨ -b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ -p_135 ∨ break c in DIMACS: 14648 -14649 14650 -135 1162 0 c 2-1 --> 1 c (-b^{27, 5}_2 ∧ b^{27, 5}_1 ∧ -b^{27, 5}_0 ∧ -p_135) -> (-b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ b^{27, 6}_0) c in CNF: c b^{27, 5}_2 ∨ -b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ p_135 ∨ -b^{27, 6}_2 c b^{27, 5}_2 ∨ -b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ p_135 ∨ -b^{27, 6}_1 c b^{27, 5}_2 ∨ -b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ p_135 ∨ b^{27, 6}_0 c in DIMACS: 14648 -14649 14650 135 -14651 0 14648 -14649 14650 135 -14652 0 14648 -14649 14650 135 14653 0 c 1-1 --> 0 c (-b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ b^{27, 5}_0 ∧ -p_135) -> (-b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ -b^{27, 6}_0) c in CNF: c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ p_135 ∨ -b^{27, 6}_2 c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ p_135 ∨ -b^{27, 6}_1 c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ p_135 ∨ -b^{27, 6}_0 c in DIMACS: 14648 14649 -14650 135 -14651 0 14648 14649 -14650 135 -14652 0 14648 14649 -14650 135 -14653 0 c 0-1 --> -1 c (-b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ -b^{27, 5}_0 ∧ -p_135) -> ( b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ b^{27, 6}_0) c in CNF: c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ p_135 ∨ b^{27, 6}_2 c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ p_135 ∨ -b^{27, 6}_1 c b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ p_135 ∨ b^{27, 6}_0 c in DIMACS: 14648 14649 14650 135 14651 0 14648 14649 14650 135 -14652 0 14648 14649 14650 135 14653 0 c -1-1 --> -2 c ( b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ b^{27, 5}_0 ∧ -p_135) -> ( b^{27, 6}_2 ∧ b^{27, 6}_1 ∧ -b^{27, 6}_0) c in CNF: c -b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ p_135 ∨ b^{27, 6}_2 c -b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ p_135 ∨ b^{27, 6}_1 c -b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ p_135 ∨ -b^{27, 6}_0 c in DIMACS: -14648 14649 -14650 135 14651 0 -14648 14649 -14650 135 14652 0 -14648 14649 -14650 135 -14653 0 c -2-1 --> break c ( b^{27, 5}_2 ∧ b^{27, 5}_1 ∧ -b^{27, 5}_0 ∧ -p_135) -> break c in CNF: c -b^{27, 5}_2 ∨ -b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ p_135 ∨ break c in DIMACS: -14648 -14649 14650 135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 5}_2 ∧ -b^{27, 5}_1 ∧ -b^{27, 5}_0 ∧ true) c in CNF: c -b^{27, 5}_2 ∨ b^{27, 5}_1 ∨ b^{27, 5}_0 ∨ false c in DIMACS: -14648 14649 14650 0 c 3 does not represent an automaton state. c -(-b^{27, 5}_2 ∧ b^{27, 5}_1 ∧ b^{27, 5}_0 ∧ true) c in CNF: c b^{27, 5}_2 ∨ -b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ false c in DIMACS: 14648 -14649 -14650 0 c -3 does not represent an automaton state. c -( b^{27, 5}_2 ∧ b^{27, 5}_1 ∧ b^{27, 5}_0 ∧ true) c in CNF: c -b^{27, 5}_2 ∨ -b^{27, 5}_1 ∨ -b^{27, 5}_0 ∨ false c in DIMACS: -14648 -14649 -14650 0 c i = 6 c -2+1 --> -1 c ( b^{27, 6}_2 ∧ b^{27, 6}_1 ∧ -b^{27, 6}_0 ∧ p_162) -> ( b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ b^{27, 7}_0) c in CNF: c -b^{27, 6}_2 ∨ -b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ -p_162 ∨ b^{27, 7}_2 c -b^{27, 6}_2 ∨ -b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ -p_162 ∨ -b^{27, 7}_1 c -b^{27, 6}_2 ∨ -b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ -p_162 ∨ b^{27, 7}_0 c in DIMACS: -14651 -14652 14653 -162 14654 0 -14651 -14652 14653 -162 -14655 0 -14651 -14652 14653 -162 14656 0 c -1+1 --> 0 c ( b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ b^{27, 6}_0 ∧ p_162) -> (-b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ -b^{27, 7}_0) c in CNF: c -b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ -p_162 ∨ -b^{27, 7}_2 c -b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ -p_162 ∨ -b^{27, 7}_1 c -b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ -p_162 ∨ -b^{27, 7}_0 c in DIMACS: -14651 14652 -14653 -162 -14654 0 -14651 14652 -14653 -162 -14655 0 -14651 14652 -14653 -162 -14656 0 c 0+1 --> 1 c (-b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ -b^{27, 6}_0 ∧ p_162) -> (-b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ b^{27, 7}_0) c in CNF: c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ -p_162 ∨ -b^{27, 7}_2 c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ -p_162 ∨ -b^{27, 7}_1 c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ -p_162 ∨ b^{27, 7}_0 c in DIMACS: 14651 14652 14653 -162 -14654 0 14651 14652 14653 -162 -14655 0 14651 14652 14653 -162 14656 0 c 1+1 --> 2 c (-b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ b^{27, 6}_0 ∧ p_162) -> (-b^{27, 7}_2 ∧ b^{27, 7}_1 ∧ -b^{27, 7}_0) c in CNF: c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ -p_162 ∨ -b^{27, 7}_2 c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ -p_162 ∨ b^{27, 7}_1 c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ -p_162 ∨ -b^{27, 7}_0 c in DIMACS: 14651 14652 -14653 -162 -14654 0 14651 14652 -14653 -162 14655 0 14651 14652 -14653 -162 -14656 0 c 2+1 --> break c (-b^{27, 6}_2 ∧ b^{27, 6}_1 ∧ -b^{27, 6}_0 ∧ p_162) -> break c in CNF: c b^{27, 6}_2 ∨ -b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ -p_162 ∨ break c in DIMACS: 14651 -14652 14653 -162 1162 0 c 2-1 --> 1 c (-b^{27, 6}_2 ∧ b^{27, 6}_1 ∧ -b^{27, 6}_0 ∧ -p_162) -> (-b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ b^{27, 7}_0) c in CNF: c b^{27, 6}_2 ∨ -b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ p_162 ∨ -b^{27, 7}_2 c b^{27, 6}_2 ∨ -b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ p_162 ∨ -b^{27, 7}_1 c b^{27, 6}_2 ∨ -b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ p_162 ∨ b^{27, 7}_0 c in DIMACS: 14651 -14652 14653 162 -14654 0 14651 -14652 14653 162 -14655 0 14651 -14652 14653 162 14656 0 c 1-1 --> 0 c (-b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ b^{27, 6}_0 ∧ -p_162) -> (-b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ -b^{27, 7}_0) c in CNF: c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ p_162 ∨ -b^{27, 7}_2 c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ p_162 ∨ -b^{27, 7}_1 c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ p_162 ∨ -b^{27, 7}_0 c in DIMACS: 14651 14652 -14653 162 -14654 0 14651 14652 -14653 162 -14655 0 14651 14652 -14653 162 -14656 0 c 0-1 --> -1 c (-b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ -b^{27, 6}_0 ∧ -p_162) -> ( b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ b^{27, 7}_0) c in CNF: c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ p_162 ∨ b^{27, 7}_2 c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ p_162 ∨ -b^{27, 7}_1 c b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ p_162 ∨ b^{27, 7}_0 c in DIMACS: 14651 14652 14653 162 14654 0 14651 14652 14653 162 -14655 0 14651 14652 14653 162 14656 0 c -1-1 --> -2 c ( b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ b^{27, 6}_0 ∧ -p_162) -> ( b^{27, 7}_2 ∧ b^{27, 7}_1 ∧ -b^{27, 7}_0) c in CNF: c -b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ p_162 ∨ b^{27, 7}_2 c -b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ p_162 ∨ b^{27, 7}_1 c -b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ p_162 ∨ -b^{27, 7}_0 c in DIMACS: -14651 14652 -14653 162 14654 0 -14651 14652 -14653 162 14655 0 -14651 14652 -14653 162 -14656 0 c -2-1 --> break c ( b^{27, 6}_2 ∧ b^{27, 6}_1 ∧ -b^{27, 6}_0 ∧ -p_162) -> break c in CNF: c -b^{27, 6}_2 ∨ -b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ p_162 ∨ break c in DIMACS: -14651 -14652 14653 162 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 6}_2 ∧ -b^{27, 6}_1 ∧ -b^{27, 6}_0 ∧ true) c in CNF: c -b^{27, 6}_2 ∨ b^{27, 6}_1 ∨ b^{27, 6}_0 ∨ false c in DIMACS: -14651 14652 14653 0 c 3 does not represent an automaton state. c -(-b^{27, 6}_2 ∧ b^{27, 6}_1 ∧ b^{27, 6}_0 ∧ true) c in CNF: c b^{27, 6}_2 ∨ -b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ false c in DIMACS: 14651 -14652 -14653 0 c -3 does not represent an automaton state. c -( b^{27, 6}_2 ∧ b^{27, 6}_1 ∧ b^{27, 6}_0 ∧ true) c in CNF: c -b^{27, 6}_2 ∨ -b^{27, 6}_1 ∨ -b^{27, 6}_0 ∨ false c in DIMACS: -14651 -14652 -14653 0 c i = 7 c -2+1 --> -1 c ( b^{27, 7}_2 ∧ b^{27, 7}_1 ∧ -b^{27, 7}_0 ∧ p_189) -> ( b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ b^{27, 8}_0) c in CNF: c -b^{27, 7}_2 ∨ -b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ -p_189 ∨ b^{27, 8}_2 c -b^{27, 7}_2 ∨ -b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ -p_189 ∨ -b^{27, 8}_1 c -b^{27, 7}_2 ∨ -b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ -p_189 ∨ b^{27, 8}_0 c in DIMACS: -14654 -14655 14656 -189 14657 0 -14654 -14655 14656 -189 -14658 0 -14654 -14655 14656 -189 14659 0 c -1+1 --> 0 c ( b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ b^{27, 7}_0 ∧ p_189) -> (-b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ -b^{27, 8}_0) c in CNF: c -b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ -p_189 ∨ -b^{27, 8}_2 c -b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ -p_189 ∨ -b^{27, 8}_1 c -b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ -p_189 ∨ -b^{27, 8}_0 c in DIMACS: -14654 14655 -14656 -189 -14657 0 -14654 14655 -14656 -189 -14658 0 -14654 14655 -14656 -189 -14659 0 c 0+1 --> 1 c (-b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ -b^{27, 7}_0 ∧ p_189) -> (-b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ b^{27, 8}_0) c in CNF: c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ -p_189 ∨ -b^{27, 8}_2 c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ -p_189 ∨ -b^{27, 8}_1 c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ -p_189 ∨ b^{27, 8}_0 c in DIMACS: 14654 14655 14656 -189 -14657 0 14654 14655 14656 -189 -14658 0 14654 14655 14656 -189 14659 0 c 1+1 --> 2 c (-b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ b^{27, 7}_0 ∧ p_189) -> (-b^{27, 8}_2 ∧ b^{27, 8}_1 ∧ -b^{27, 8}_0) c in CNF: c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ -p_189 ∨ -b^{27, 8}_2 c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ -p_189 ∨ b^{27, 8}_1 c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ -p_189 ∨ -b^{27, 8}_0 c in DIMACS: 14654 14655 -14656 -189 -14657 0 14654 14655 -14656 -189 14658 0 14654 14655 -14656 -189 -14659 0 c 2+1 --> break c (-b^{27, 7}_2 ∧ b^{27, 7}_1 ∧ -b^{27, 7}_0 ∧ p_189) -> break c in CNF: c b^{27, 7}_2 ∨ -b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ -p_189 ∨ break c in DIMACS: 14654 -14655 14656 -189 1162 0 c 2-1 --> 1 c (-b^{27, 7}_2 ∧ b^{27, 7}_1 ∧ -b^{27, 7}_0 ∧ -p_189) -> (-b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ b^{27, 8}_0) c in CNF: c b^{27, 7}_2 ∨ -b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ p_189 ∨ -b^{27, 8}_2 c b^{27, 7}_2 ∨ -b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ p_189 ∨ -b^{27, 8}_1 c b^{27, 7}_2 ∨ -b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ p_189 ∨ b^{27, 8}_0 c in DIMACS: 14654 -14655 14656 189 -14657 0 14654 -14655 14656 189 -14658 0 14654 -14655 14656 189 14659 0 c 1-1 --> 0 c (-b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ b^{27, 7}_0 ∧ -p_189) -> (-b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ -b^{27, 8}_0) c in CNF: c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ p_189 ∨ -b^{27, 8}_2 c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ p_189 ∨ -b^{27, 8}_1 c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ p_189 ∨ -b^{27, 8}_0 c in DIMACS: 14654 14655 -14656 189 -14657 0 14654 14655 -14656 189 -14658 0 14654 14655 -14656 189 -14659 0 c 0-1 --> -1 c (-b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ -b^{27, 7}_0 ∧ -p_189) -> ( b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ b^{27, 8}_0) c in CNF: c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ p_189 ∨ b^{27, 8}_2 c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ p_189 ∨ -b^{27, 8}_1 c b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ p_189 ∨ b^{27, 8}_0 c in DIMACS: 14654 14655 14656 189 14657 0 14654 14655 14656 189 -14658 0 14654 14655 14656 189 14659 0 c -1-1 --> -2 c ( b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ b^{27, 7}_0 ∧ -p_189) -> ( b^{27, 8}_2 ∧ b^{27, 8}_1 ∧ -b^{27, 8}_0) c in CNF: c -b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ p_189 ∨ b^{27, 8}_2 c -b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ p_189 ∨ b^{27, 8}_1 c -b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ p_189 ∨ -b^{27, 8}_0 c in DIMACS: -14654 14655 -14656 189 14657 0 -14654 14655 -14656 189 14658 0 -14654 14655 -14656 189 -14659 0 c -2-1 --> break c ( b^{27, 7}_2 ∧ b^{27, 7}_1 ∧ -b^{27, 7}_0 ∧ -p_189) -> break c in CNF: c -b^{27, 7}_2 ∨ -b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ p_189 ∨ break c in DIMACS: -14654 -14655 14656 189 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 7}_2 ∧ -b^{27, 7}_1 ∧ -b^{27, 7}_0 ∧ true) c in CNF: c -b^{27, 7}_2 ∨ b^{27, 7}_1 ∨ b^{27, 7}_0 ∨ false c in DIMACS: -14654 14655 14656 0 c 3 does not represent an automaton state. c -(-b^{27, 7}_2 ∧ b^{27, 7}_1 ∧ b^{27, 7}_0 ∧ true) c in CNF: c b^{27, 7}_2 ∨ -b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ false c in DIMACS: 14654 -14655 -14656 0 c -3 does not represent an automaton state. c -( b^{27, 7}_2 ∧ b^{27, 7}_1 ∧ b^{27, 7}_0 ∧ true) c in CNF: c -b^{27, 7}_2 ∨ -b^{27, 7}_1 ∨ -b^{27, 7}_0 ∨ false c in DIMACS: -14654 -14655 -14656 0 c i = 8 c -2+1 --> -1 c ( b^{27, 8}_2 ∧ b^{27, 8}_1 ∧ -b^{27, 8}_0 ∧ p_216) -> ( b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ b^{27, 9}_0) c in CNF: c -b^{27, 8}_2 ∨ -b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ -p_216 ∨ b^{27, 9}_2 c -b^{27, 8}_2 ∨ -b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ -p_216 ∨ -b^{27, 9}_1 c -b^{27, 8}_2 ∨ -b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ -p_216 ∨ b^{27, 9}_0 c in DIMACS: -14657 -14658 14659 -216 14660 0 -14657 -14658 14659 -216 -14661 0 -14657 -14658 14659 -216 14662 0 c -1+1 --> 0 c ( b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ b^{27, 8}_0 ∧ p_216) -> (-b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ -b^{27, 9}_0) c in CNF: c -b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ -p_216 ∨ -b^{27, 9}_2 c -b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ -p_216 ∨ -b^{27, 9}_1 c -b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ -p_216 ∨ -b^{27, 9}_0 c in DIMACS: -14657 14658 -14659 -216 -14660 0 -14657 14658 -14659 -216 -14661 0 -14657 14658 -14659 -216 -14662 0 c 0+1 --> 1 c (-b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ -b^{27, 8}_0 ∧ p_216) -> (-b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ b^{27, 9}_0) c in CNF: c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ -p_216 ∨ -b^{27, 9}_2 c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ -p_216 ∨ -b^{27, 9}_1 c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ -p_216 ∨ b^{27, 9}_0 c in DIMACS: 14657 14658 14659 -216 -14660 0 14657 14658 14659 -216 -14661 0 14657 14658 14659 -216 14662 0 c 1+1 --> 2 c (-b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ b^{27, 8}_0 ∧ p_216) -> (-b^{27, 9}_2 ∧ b^{27, 9}_1 ∧ -b^{27, 9}_0) c in CNF: c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ -p_216 ∨ -b^{27, 9}_2 c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ -p_216 ∨ b^{27, 9}_1 c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ -p_216 ∨ -b^{27, 9}_0 c in DIMACS: 14657 14658 -14659 -216 -14660 0 14657 14658 -14659 -216 14661 0 14657 14658 -14659 -216 -14662 0 c 2+1 --> break c (-b^{27, 8}_2 ∧ b^{27, 8}_1 ∧ -b^{27, 8}_0 ∧ p_216) -> break c in CNF: c b^{27, 8}_2 ∨ -b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ -p_216 ∨ break c in DIMACS: 14657 -14658 14659 -216 1162 0 c 2-1 --> 1 c (-b^{27, 8}_2 ∧ b^{27, 8}_1 ∧ -b^{27, 8}_0 ∧ -p_216) -> (-b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ b^{27, 9}_0) c in CNF: c b^{27, 8}_2 ∨ -b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ p_216 ∨ -b^{27, 9}_2 c b^{27, 8}_2 ∨ -b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ p_216 ∨ -b^{27, 9}_1 c b^{27, 8}_2 ∨ -b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ p_216 ∨ b^{27, 9}_0 c in DIMACS: 14657 -14658 14659 216 -14660 0 14657 -14658 14659 216 -14661 0 14657 -14658 14659 216 14662 0 c 1-1 --> 0 c (-b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ b^{27, 8}_0 ∧ -p_216) -> (-b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ -b^{27, 9}_0) c in CNF: c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ p_216 ∨ -b^{27, 9}_2 c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ p_216 ∨ -b^{27, 9}_1 c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ p_216 ∨ -b^{27, 9}_0 c in DIMACS: 14657 14658 -14659 216 -14660 0 14657 14658 -14659 216 -14661 0 14657 14658 -14659 216 -14662 0 c 0-1 --> -1 c (-b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ -b^{27, 8}_0 ∧ -p_216) -> ( b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ b^{27, 9}_0) c in CNF: c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ p_216 ∨ b^{27, 9}_2 c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ p_216 ∨ -b^{27, 9}_1 c b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ p_216 ∨ b^{27, 9}_0 c in DIMACS: 14657 14658 14659 216 14660 0 14657 14658 14659 216 -14661 0 14657 14658 14659 216 14662 0 c -1-1 --> -2 c ( b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ b^{27, 8}_0 ∧ -p_216) -> ( b^{27, 9}_2 ∧ b^{27, 9}_1 ∧ -b^{27, 9}_0) c in CNF: c -b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ p_216 ∨ b^{27, 9}_2 c -b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ p_216 ∨ b^{27, 9}_1 c -b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ p_216 ∨ -b^{27, 9}_0 c in DIMACS: -14657 14658 -14659 216 14660 0 -14657 14658 -14659 216 14661 0 -14657 14658 -14659 216 -14662 0 c -2-1 --> break c ( b^{27, 8}_2 ∧ b^{27, 8}_1 ∧ -b^{27, 8}_0 ∧ -p_216) -> break c in CNF: c -b^{27, 8}_2 ∨ -b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ p_216 ∨ break c in DIMACS: -14657 -14658 14659 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 8}_2 ∧ -b^{27, 8}_1 ∧ -b^{27, 8}_0 ∧ true) c in CNF: c -b^{27, 8}_2 ∨ b^{27, 8}_1 ∨ b^{27, 8}_0 ∨ false c in DIMACS: -14657 14658 14659 0 c 3 does not represent an automaton state. c -(-b^{27, 8}_2 ∧ b^{27, 8}_1 ∧ b^{27, 8}_0 ∧ true) c in CNF: c b^{27, 8}_2 ∨ -b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ false c in DIMACS: 14657 -14658 -14659 0 c -3 does not represent an automaton state. c -( b^{27, 8}_2 ∧ b^{27, 8}_1 ∧ b^{27, 8}_0 ∧ true) c in CNF: c -b^{27, 8}_2 ∨ -b^{27, 8}_1 ∨ -b^{27, 8}_0 ∨ false c in DIMACS: -14657 -14658 -14659 0 c i = 9 c -2+1 --> -1 c ( b^{27, 9}_2 ∧ b^{27, 9}_1 ∧ -b^{27, 9}_0 ∧ p_243) -> ( b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ b^{27, 10}_0) c in CNF: c -b^{27, 9}_2 ∨ -b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ -p_243 ∨ b^{27, 10}_2 c -b^{27, 9}_2 ∨ -b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ -p_243 ∨ -b^{27, 10}_1 c -b^{27, 9}_2 ∨ -b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ -p_243 ∨ b^{27, 10}_0 c in DIMACS: -14660 -14661 14662 -243 14663 0 -14660 -14661 14662 -243 -14664 0 -14660 -14661 14662 -243 14665 0 c -1+1 --> 0 c ( b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ b^{27, 9}_0 ∧ p_243) -> (-b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ -b^{27, 10}_0) c in CNF: c -b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ -p_243 ∨ -b^{27, 10}_2 c -b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ -p_243 ∨ -b^{27, 10}_1 c -b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ -p_243 ∨ -b^{27, 10}_0 c in DIMACS: -14660 14661 -14662 -243 -14663 0 -14660 14661 -14662 -243 -14664 0 -14660 14661 -14662 -243 -14665 0 c 0+1 --> 1 c (-b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ -b^{27, 9}_0 ∧ p_243) -> (-b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ b^{27, 10}_0) c in CNF: c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ -p_243 ∨ -b^{27, 10}_2 c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ -p_243 ∨ -b^{27, 10}_1 c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ -p_243 ∨ b^{27, 10}_0 c in DIMACS: 14660 14661 14662 -243 -14663 0 14660 14661 14662 -243 -14664 0 14660 14661 14662 -243 14665 0 c 1+1 --> 2 c (-b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ b^{27, 9}_0 ∧ p_243) -> (-b^{27, 10}_2 ∧ b^{27, 10}_1 ∧ -b^{27, 10}_0) c in CNF: c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ -p_243 ∨ -b^{27, 10}_2 c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ -p_243 ∨ b^{27, 10}_1 c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ -p_243 ∨ -b^{27, 10}_0 c in DIMACS: 14660 14661 -14662 -243 -14663 0 14660 14661 -14662 -243 14664 0 14660 14661 -14662 -243 -14665 0 c 2+1 --> break c (-b^{27, 9}_2 ∧ b^{27, 9}_1 ∧ -b^{27, 9}_0 ∧ p_243) -> break c in CNF: c b^{27, 9}_2 ∨ -b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ -p_243 ∨ break c in DIMACS: 14660 -14661 14662 -243 1162 0 c 2-1 --> 1 c (-b^{27, 9}_2 ∧ b^{27, 9}_1 ∧ -b^{27, 9}_0 ∧ -p_243) -> (-b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ b^{27, 10}_0) c in CNF: c b^{27, 9}_2 ∨ -b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ p_243 ∨ -b^{27, 10}_2 c b^{27, 9}_2 ∨ -b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ p_243 ∨ -b^{27, 10}_1 c b^{27, 9}_2 ∨ -b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ p_243 ∨ b^{27, 10}_0 c in DIMACS: 14660 -14661 14662 243 -14663 0 14660 -14661 14662 243 -14664 0 14660 -14661 14662 243 14665 0 c 1-1 --> 0 c (-b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ b^{27, 9}_0 ∧ -p_243) -> (-b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ -b^{27, 10}_0) c in CNF: c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ p_243 ∨ -b^{27, 10}_2 c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ p_243 ∨ -b^{27, 10}_1 c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ p_243 ∨ -b^{27, 10}_0 c in DIMACS: 14660 14661 -14662 243 -14663 0 14660 14661 -14662 243 -14664 0 14660 14661 -14662 243 -14665 0 c 0-1 --> -1 c (-b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ -b^{27, 9}_0 ∧ -p_243) -> ( b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ b^{27, 10}_0) c in CNF: c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ p_243 ∨ b^{27, 10}_2 c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ p_243 ∨ -b^{27, 10}_1 c b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ p_243 ∨ b^{27, 10}_0 c in DIMACS: 14660 14661 14662 243 14663 0 14660 14661 14662 243 -14664 0 14660 14661 14662 243 14665 0 c -1-1 --> -2 c ( b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ b^{27, 9}_0 ∧ -p_243) -> ( b^{27, 10}_2 ∧ b^{27, 10}_1 ∧ -b^{27, 10}_0) c in CNF: c -b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ p_243 ∨ b^{27, 10}_2 c -b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ p_243 ∨ b^{27, 10}_1 c -b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ p_243 ∨ -b^{27, 10}_0 c in DIMACS: -14660 14661 -14662 243 14663 0 -14660 14661 -14662 243 14664 0 -14660 14661 -14662 243 -14665 0 c -2-1 --> break c ( b^{27, 9}_2 ∧ b^{27, 9}_1 ∧ -b^{27, 9}_0 ∧ -p_243) -> break c in CNF: c -b^{27, 9}_2 ∨ -b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ p_243 ∨ break c in DIMACS: -14660 -14661 14662 243 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 9}_2 ∧ -b^{27, 9}_1 ∧ -b^{27, 9}_0 ∧ true) c in CNF: c -b^{27, 9}_2 ∨ b^{27, 9}_1 ∨ b^{27, 9}_0 ∨ false c in DIMACS: -14660 14661 14662 0 c 3 does not represent an automaton state. c -(-b^{27, 9}_2 ∧ b^{27, 9}_1 ∧ b^{27, 9}_0 ∧ true) c in CNF: c b^{27, 9}_2 ∨ -b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ false c in DIMACS: 14660 -14661 -14662 0 c -3 does not represent an automaton state. c -( b^{27, 9}_2 ∧ b^{27, 9}_1 ∧ b^{27, 9}_0 ∧ true) c in CNF: c -b^{27, 9}_2 ∨ -b^{27, 9}_1 ∨ -b^{27, 9}_0 ∨ false c in DIMACS: -14660 -14661 -14662 0 c i = 10 c -2+1 --> -1 c ( b^{27, 10}_2 ∧ b^{27, 10}_1 ∧ -b^{27, 10}_0 ∧ p_270) -> ( b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ b^{27, 11}_0) c in CNF: c -b^{27, 10}_2 ∨ -b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ -p_270 ∨ b^{27, 11}_2 c -b^{27, 10}_2 ∨ -b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ -p_270 ∨ -b^{27, 11}_1 c -b^{27, 10}_2 ∨ -b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ -p_270 ∨ b^{27, 11}_0 c in DIMACS: -14663 -14664 14665 -270 14666 0 -14663 -14664 14665 -270 -14667 0 -14663 -14664 14665 -270 14668 0 c -1+1 --> 0 c ( b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ b^{27, 10}_0 ∧ p_270) -> (-b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ -b^{27, 11}_0) c in CNF: c -b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ -p_270 ∨ -b^{27, 11}_2 c -b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ -p_270 ∨ -b^{27, 11}_1 c -b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ -p_270 ∨ -b^{27, 11}_0 c in DIMACS: -14663 14664 -14665 -270 -14666 0 -14663 14664 -14665 -270 -14667 0 -14663 14664 -14665 -270 -14668 0 c 0+1 --> 1 c (-b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ -b^{27, 10}_0 ∧ p_270) -> (-b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ b^{27, 11}_0) c in CNF: c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ -p_270 ∨ -b^{27, 11}_2 c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ -p_270 ∨ -b^{27, 11}_1 c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ -p_270 ∨ b^{27, 11}_0 c in DIMACS: 14663 14664 14665 -270 -14666 0 14663 14664 14665 -270 -14667 0 14663 14664 14665 -270 14668 0 c 1+1 --> 2 c (-b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ b^{27, 10}_0 ∧ p_270) -> (-b^{27, 11}_2 ∧ b^{27, 11}_1 ∧ -b^{27, 11}_0) c in CNF: c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ -p_270 ∨ -b^{27, 11}_2 c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ -p_270 ∨ b^{27, 11}_1 c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ -p_270 ∨ -b^{27, 11}_0 c in DIMACS: 14663 14664 -14665 -270 -14666 0 14663 14664 -14665 -270 14667 0 14663 14664 -14665 -270 -14668 0 c 2+1 --> break c (-b^{27, 10}_2 ∧ b^{27, 10}_1 ∧ -b^{27, 10}_0 ∧ p_270) -> break c in CNF: c b^{27, 10}_2 ∨ -b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ -p_270 ∨ break c in DIMACS: 14663 -14664 14665 -270 1162 0 c 2-1 --> 1 c (-b^{27, 10}_2 ∧ b^{27, 10}_1 ∧ -b^{27, 10}_0 ∧ -p_270) -> (-b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ b^{27, 11}_0) c in CNF: c b^{27, 10}_2 ∨ -b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ p_270 ∨ -b^{27, 11}_2 c b^{27, 10}_2 ∨ -b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ p_270 ∨ -b^{27, 11}_1 c b^{27, 10}_2 ∨ -b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ p_270 ∨ b^{27, 11}_0 c in DIMACS: 14663 -14664 14665 270 -14666 0 14663 -14664 14665 270 -14667 0 14663 -14664 14665 270 14668 0 c 1-1 --> 0 c (-b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ b^{27, 10}_0 ∧ -p_270) -> (-b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ -b^{27, 11}_0) c in CNF: c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ p_270 ∨ -b^{27, 11}_2 c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ p_270 ∨ -b^{27, 11}_1 c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ p_270 ∨ -b^{27, 11}_0 c in DIMACS: 14663 14664 -14665 270 -14666 0 14663 14664 -14665 270 -14667 0 14663 14664 -14665 270 -14668 0 c 0-1 --> -1 c (-b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ -b^{27, 10}_0 ∧ -p_270) -> ( b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ b^{27, 11}_0) c in CNF: c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ p_270 ∨ b^{27, 11}_2 c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ p_270 ∨ -b^{27, 11}_1 c b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ p_270 ∨ b^{27, 11}_0 c in DIMACS: 14663 14664 14665 270 14666 0 14663 14664 14665 270 -14667 0 14663 14664 14665 270 14668 0 c -1-1 --> -2 c ( b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ b^{27, 10}_0 ∧ -p_270) -> ( b^{27, 11}_2 ∧ b^{27, 11}_1 ∧ -b^{27, 11}_0) c in CNF: c -b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ p_270 ∨ b^{27, 11}_2 c -b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ p_270 ∨ b^{27, 11}_1 c -b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ p_270 ∨ -b^{27, 11}_0 c in DIMACS: -14663 14664 -14665 270 14666 0 -14663 14664 -14665 270 14667 0 -14663 14664 -14665 270 -14668 0 c -2-1 --> break c ( b^{27, 10}_2 ∧ b^{27, 10}_1 ∧ -b^{27, 10}_0 ∧ -p_270) -> break c in CNF: c -b^{27, 10}_2 ∨ -b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ p_270 ∨ break c in DIMACS: -14663 -14664 14665 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 10}_2 ∧ -b^{27, 10}_1 ∧ -b^{27, 10}_0 ∧ true) c in CNF: c -b^{27, 10}_2 ∨ b^{27, 10}_1 ∨ b^{27, 10}_0 ∨ false c in DIMACS: -14663 14664 14665 0 c 3 does not represent an automaton state. c -(-b^{27, 10}_2 ∧ b^{27, 10}_1 ∧ b^{27, 10}_0 ∧ true) c in CNF: c b^{27, 10}_2 ∨ -b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ false c in DIMACS: 14663 -14664 -14665 0 c -3 does not represent an automaton state. c -( b^{27, 10}_2 ∧ b^{27, 10}_1 ∧ b^{27, 10}_0 ∧ true) c in CNF: c -b^{27, 10}_2 ∨ -b^{27, 10}_1 ∨ -b^{27, 10}_0 ∨ false c in DIMACS: -14663 -14664 -14665 0 c i = 11 c -2+1 --> -1 c ( b^{27, 11}_2 ∧ b^{27, 11}_1 ∧ -b^{27, 11}_0 ∧ p_297) -> ( b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ b^{27, 12}_0) c in CNF: c -b^{27, 11}_2 ∨ -b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ -p_297 ∨ b^{27, 12}_2 c -b^{27, 11}_2 ∨ -b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ -p_297 ∨ -b^{27, 12}_1 c -b^{27, 11}_2 ∨ -b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ -p_297 ∨ b^{27, 12}_0 c in DIMACS: -14666 -14667 14668 -297 14669 0 -14666 -14667 14668 -297 -14670 0 -14666 -14667 14668 -297 14671 0 c -1+1 --> 0 c ( b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ b^{27, 11}_0 ∧ p_297) -> (-b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ -b^{27, 12}_0) c in CNF: c -b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ -p_297 ∨ -b^{27, 12}_2 c -b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ -p_297 ∨ -b^{27, 12}_1 c -b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ -p_297 ∨ -b^{27, 12}_0 c in DIMACS: -14666 14667 -14668 -297 -14669 0 -14666 14667 -14668 -297 -14670 0 -14666 14667 -14668 -297 -14671 0 c 0+1 --> 1 c (-b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ -b^{27, 11}_0 ∧ p_297) -> (-b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ b^{27, 12}_0) c in CNF: c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ -p_297 ∨ -b^{27, 12}_2 c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ -p_297 ∨ -b^{27, 12}_1 c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ -p_297 ∨ b^{27, 12}_0 c in DIMACS: 14666 14667 14668 -297 -14669 0 14666 14667 14668 -297 -14670 0 14666 14667 14668 -297 14671 0 c 1+1 --> 2 c (-b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ b^{27, 11}_0 ∧ p_297) -> (-b^{27, 12}_2 ∧ b^{27, 12}_1 ∧ -b^{27, 12}_0) c in CNF: c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ -p_297 ∨ -b^{27, 12}_2 c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ -p_297 ∨ b^{27, 12}_1 c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ -p_297 ∨ -b^{27, 12}_0 c in DIMACS: 14666 14667 -14668 -297 -14669 0 14666 14667 -14668 -297 14670 0 14666 14667 -14668 -297 -14671 0 c 2+1 --> break c (-b^{27, 11}_2 ∧ b^{27, 11}_1 ∧ -b^{27, 11}_0 ∧ p_297) -> break c in CNF: c b^{27, 11}_2 ∨ -b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ -p_297 ∨ break c in DIMACS: 14666 -14667 14668 -297 1162 0 c 2-1 --> 1 c (-b^{27, 11}_2 ∧ b^{27, 11}_1 ∧ -b^{27, 11}_0 ∧ -p_297) -> (-b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ b^{27, 12}_0) c in CNF: c b^{27, 11}_2 ∨ -b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ p_297 ∨ -b^{27, 12}_2 c b^{27, 11}_2 ∨ -b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ p_297 ∨ -b^{27, 12}_1 c b^{27, 11}_2 ∨ -b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ p_297 ∨ b^{27, 12}_0 c in DIMACS: 14666 -14667 14668 297 -14669 0 14666 -14667 14668 297 -14670 0 14666 -14667 14668 297 14671 0 c 1-1 --> 0 c (-b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ b^{27, 11}_0 ∧ -p_297) -> (-b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ -b^{27, 12}_0) c in CNF: c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ p_297 ∨ -b^{27, 12}_2 c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ p_297 ∨ -b^{27, 12}_1 c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ p_297 ∨ -b^{27, 12}_0 c in DIMACS: 14666 14667 -14668 297 -14669 0 14666 14667 -14668 297 -14670 0 14666 14667 -14668 297 -14671 0 c 0-1 --> -1 c (-b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ -b^{27, 11}_0 ∧ -p_297) -> ( b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ b^{27, 12}_0) c in CNF: c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ p_297 ∨ b^{27, 12}_2 c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ p_297 ∨ -b^{27, 12}_1 c b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ p_297 ∨ b^{27, 12}_0 c in DIMACS: 14666 14667 14668 297 14669 0 14666 14667 14668 297 -14670 0 14666 14667 14668 297 14671 0 c -1-1 --> -2 c ( b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ b^{27, 11}_0 ∧ -p_297) -> ( b^{27, 12}_2 ∧ b^{27, 12}_1 ∧ -b^{27, 12}_0) c in CNF: c -b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ p_297 ∨ b^{27, 12}_2 c -b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ p_297 ∨ b^{27, 12}_1 c -b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ p_297 ∨ -b^{27, 12}_0 c in DIMACS: -14666 14667 -14668 297 14669 0 -14666 14667 -14668 297 14670 0 -14666 14667 -14668 297 -14671 0 c -2-1 --> break c ( b^{27, 11}_2 ∧ b^{27, 11}_1 ∧ -b^{27, 11}_0 ∧ -p_297) -> break c in CNF: c -b^{27, 11}_2 ∨ -b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ p_297 ∨ break c in DIMACS: -14666 -14667 14668 297 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 11}_2 ∧ -b^{27, 11}_1 ∧ -b^{27, 11}_0 ∧ true) c in CNF: c -b^{27, 11}_2 ∨ b^{27, 11}_1 ∨ b^{27, 11}_0 ∨ false c in DIMACS: -14666 14667 14668 0 c 3 does not represent an automaton state. c -(-b^{27, 11}_2 ∧ b^{27, 11}_1 ∧ b^{27, 11}_0 ∧ true) c in CNF: c b^{27, 11}_2 ∨ -b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ false c in DIMACS: 14666 -14667 -14668 0 c -3 does not represent an automaton state. c -( b^{27, 11}_2 ∧ b^{27, 11}_1 ∧ b^{27, 11}_0 ∧ true) c in CNF: c -b^{27, 11}_2 ∨ -b^{27, 11}_1 ∨ -b^{27, 11}_0 ∨ false c in DIMACS: -14666 -14667 -14668 0 c i = 12 c -2+1 --> -1 c ( b^{27, 12}_2 ∧ b^{27, 12}_1 ∧ -b^{27, 12}_0 ∧ p_324) -> ( b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ b^{27, 13}_0) c in CNF: c -b^{27, 12}_2 ∨ -b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ -p_324 ∨ b^{27, 13}_2 c -b^{27, 12}_2 ∨ -b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ -p_324 ∨ -b^{27, 13}_1 c -b^{27, 12}_2 ∨ -b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ -p_324 ∨ b^{27, 13}_0 c in DIMACS: -14669 -14670 14671 -324 14672 0 -14669 -14670 14671 -324 -14673 0 -14669 -14670 14671 -324 14674 0 c -1+1 --> 0 c ( b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ b^{27, 12}_0 ∧ p_324) -> (-b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ -b^{27, 13}_0) c in CNF: c -b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ -p_324 ∨ -b^{27, 13}_2 c -b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ -p_324 ∨ -b^{27, 13}_1 c -b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ -p_324 ∨ -b^{27, 13}_0 c in DIMACS: -14669 14670 -14671 -324 -14672 0 -14669 14670 -14671 -324 -14673 0 -14669 14670 -14671 -324 -14674 0 c 0+1 --> 1 c (-b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ -b^{27, 12}_0 ∧ p_324) -> (-b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ b^{27, 13}_0) c in CNF: c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ -p_324 ∨ -b^{27, 13}_2 c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ -p_324 ∨ -b^{27, 13}_1 c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ -p_324 ∨ b^{27, 13}_0 c in DIMACS: 14669 14670 14671 -324 -14672 0 14669 14670 14671 -324 -14673 0 14669 14670 14671 -324 14674 0 c 1+1 --> 2 c (-b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ b^{27, 12}_0 ∧ p_324) -> (-b^{27, 13}_2 ∧ b^{27, 13}_1 ∧ -b^{27, 13}_0) c in CNF: c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ -p_324 ∨ -b^{27, 13}_2 c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ -p_324 ∨ b^{27, 13}_1 c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ -p_324 ∨ -b^{27, 13}_0 c in DIMACS: 14669 14670 -14671 -324 -14672 0 14669 14670 -14671 -324 14673 0 14669 14670 -14671 -324 -14674 0 c 2+1 --> break c (-b^{27, 12}_2 ∧ b^{27, 12}_1 ∧ -b^{27, 12}_0 ∧ p_324) -> break c in CNF: c b^{27, 12}_2 ∨ -b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ -p_324 ∨ break c in DIMACS: 14669 -14670 14671 -324 1162 0 c 2-1 --> 1 c (-b^{27, 12}_2 ∧ b^{27, 12}_1 ∧ -b^{27, 12}_0 ∧ -p_324) -> (-b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ b^{27, 13}_0) c in CNF: c b^{27, 12}_2 ∨ -b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ p_324 ∨ -b^{27, 13}_2 c b^{27, 12}_2 ∨ -b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ p_324 ∨ -b^{27, 13}_1 c b^{27, 12}_2 ∨ -b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ p_324 ∨ b^{27, 13}_0 c in DIMACS: 14669 -14670 14671 324 -14672 0 14669 -14670 14671 324 -14673 0 14669 -14670 14671 324 14674 0 c 1-1 --> 0 c (-b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ b^{27, 12}_0 ∧ -p_324) -> (-b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ -b^{27, 13}_0) c in CNF: c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ p_324 ∨ -b^{27, 13}_2 c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ p_324 ∨ -b^{27, 13}_1 c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ p_324 ∨ -b^{27, 13}_0 c in DIMACS: 14669 14670 -14671 324 -14672 0 14669 14670 -14671 324 -14673 0 14669 14670 -14671 324 -14674 0 c 0-1 --> -1 c (-b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ -b^{27, 12}_0 ∧ -p_324) -> ( b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ b^{27, 13}_0) c in CNF: c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ p_324 ∨ b^{27, 13}_2 c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ p_324 ∨ -b^{27, 13}_1 c b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ p_324 ∨ b^{27, 13}_0 c in DIMACS: 14669 14670 14671 324 14672 0 14669 14670 14671 324 -14673 0 14669 14670 14671 324 14674 0 c -1-1 --> -2 c ( b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ b^{27, 12}_0 ∧ -p_324) -> ( b^{27, 13}_2 ∧ b^{27, 13}_1 ∧ -b^{27, 13}_0) c in CNF: c -b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ p_324 ∨ b^{27, 13}_2 c -b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ p_324 ∨ b^{27, 13}_1 c -b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ p_324 ∨ -b^{27, 13}_0 c in DIMACS: -14669 14670 -14671 324 14672 0 -14669 14670 -14671 324 14673 0 -14669 14670 -14671 324 -14674 0 c -2-1 --> break c ( b^{27, 12}_2 ∧ b^{27, 12}_1 ∧ -b^{27, 12}_0 ∧ -p_324) -> break c in CNF: c -b^{27, 12}_2 ∨ -b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ p_324 ∨ break c in DIMACS: -14669 -14670 14671 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 12}_2 ∧ -b^{27, 12}_1 ∧ -b^{27, 12}_0 ∧ true) c in CNF: c -b^{27, 12}_2 ∨ b^{27, 12}_1 ∨ b^{27, 12}_0 ∨ false c in DIMACS: -14669 14670 14671 0 c 3 does not represent an automaton state. c -(-b^{27, 12}_2 ∧ b^{27, 12}_1 ∧ b^{27, 12}_0 ∧ true) c in CNF: c b^{27, 12}_2 ∨ -b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ false c in DIMACS: 14669 -14670 -14671 0 c -3 does not represent an automaton state. c -( b^{27, 12}_2 ∧ b^{27, 12}_1 ∧ b^{27, 12}_0 ∧ true) c in CNF: c -b^{27, 12}_2 ∨ -b^{27, 12}_1 ∨ -b^{27, 12}_0 ∨ false c in DIMACS: -14669 -14670 -14671 0 c i = 13 c -2+1 --> -1 c ( b^{27, 13}_2 ∧ b^{27, 13}_1 ∧ -b^{27, 13}_0 ∧ p_351) -> ( b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ b^{27, 14}_0) c in CNF: c -b^{27, 13}_2 ∨ -b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ -p_351 ∨ b^{27, 14}_2 c -b^{27, 13}_2 ∨ -b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ -p_351 ∨ -b^{27, 14}_1 c -b^{27, 13}_2 ∨ -b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ -p_351 ∨ b^{27, 14}_0 c in DIMACS: -14672 -14673 14674 -351 14675 0 -14672 -14673 14674 -351 -14676 0 -14672 -14673 14674 -351 14677 0 c -1+1 --> 0 c ( b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ b^{27, 13}_0 ∧ p_351) -> (-b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ -b^{27, 14}_0) c in CNF: c -b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ -p_351 ∨ -b^{27, 14}_2 c -b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ -p_351 ∨ -b^{27, 14}_1 c -b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ -p_351 ∨ -b^{27, 14}_0 c in DIMACS: -14672 14673 -14674 -351 -14675 0 -14672 14673 -14674 -351 -14676 0 -14672 14673 -14674 -351 -14677 0 c 0+1 --> 1 c (-b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ -b^{27, 13}_0 ∧ p_351) -> (-b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ b^{27, 14}_0) c in CNF: c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ -p_351 ∨ -b^{27, 14}_2 c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ -p_351 ∨ -b^{27, 14}_1 c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ -p_351 ∨ b^{27, 14}_0 c in DIMACS: 14672 14673 14674 -351 -14675 0 14672 14673 14674 -351 -14676 0 14672 14673 14674 -351 14677 0 c 1+1 --> 2 c (-b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ b^{27, 13}_0 ∧ p_351) -> (-b^{27, 14}_2 ∧ b^{27, 14}_1 ∧ -b^{27, 14}_0) c in CNF: c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ -p_351 ∨ -b^{27, 14}_2 c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ -p_351 ∨ b^{27, 14}_1 c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ -p_351 ∨ -b^{27, 14}_0 c in DIMACS: 14672 14673 -14674 -351 -14675 0 14672 14673 -14674 -351 14676 0 14672 14673 -14674 -351 -14677 0 c 2+1 --> break c (-b^{27, 13}_2 ∧ b^{27, 13}_1 ∧ -b^{27, 13}_0 ∧ p_351) -> break c in CNF: c b^{27, 13}_2 ∨ -b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ -p_351 ∨ break c in DIMACS: 14672 -14673 14674 -351 1162 0 c 2-1 --> 1 c (-b^{27, 13}_2 ∧ b^{27, 13}_1 ∧ -b^{27, 13}_0 ∧ -p_351) -> (-b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ b^{27, 14}_0) c in CNF: c b^{27, 13}_2 ∨ -b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ p_351 ∨ -b^{27, 14}_2 c b^{27, 13}_2 ∨ -b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ p_351 ∨ -b^{27, 14}_1 c b^{27, 13}_2 ∨ -b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ p_351 ∨ b^{27, 14}_0 c in DIMACS: 14672 -14673 14674 351 -14675 0 14672 -14673 14674 351 -14676 0 14672 -14673 14674 351 14677 0 c 1-1 --> 0 c (-b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ b^{27, 13}_0 ∧ -p_351) -> (-b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ -b^{27, 14}_0) c in CNF: c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ p_351 ∨ -b^{27, 14}_2 c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ p_351 ∨ -b^{27, 14}_1 c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ p_351 ∨ -b^{27, 14}_0 c in DIMACS: 14672 14673 -14674 351 -14675 0 14672 14673 -14674 351 -14676 0 14672 14673 -14674 351 -14677 0 c 0-1 --> -1 c (-b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ -b^{27, 13}_0 ∧ -p_351) -> ( b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ b^{27, 14}_0) c in CNF: c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ p_351 ∨ b^{27, 14}_2 c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ p_351 ∨ -b^{27, 14}_1 c b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ p_351 ∨ b^{27, 14}_0 c in DIMACS: 14672 14673 14674 351 14675 0 14672 14673 14674 351 -14676 0 14672 14673 14674 351 14677 0 c -1-1 --> -2 c ( b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ b^{27, 13}_0 ∧ -p_351) -> ( b^{27, 14}_2 ∧ b^{27, 14}_1 ∧ -b^{27, 14}_0) c in CNF: c -b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ p_351 ∨ b^{27, 14}_2 c -b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ p_351 ∨ b^{27, 14}_1 c -b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ p_351 ∨ -b^{27, 14}_0 c in DIMACS: -14672 14673 -14674 351 14675 0 -14672 14673 -14674 351 14676 0 -14672 14673 -14674 351 -14677 0 c -2-1 --> break c ( b^{27, 13}_2 ∧ b^{27, 13}_1 ∧ -b^{27, 13}_0 ∧ -p_351) -> break c in CNF: c -b^{27, 13}_2 ∨ -b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ p_351 ∨ break c in DIMACS: -14672 -14673 14674 351 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 13}_2 ∧ -b^{27, 13}_1 ∧ -b^{27, 13}_0 ∧ true) c in CNF: c -b^{27, 13}_2 ∨ b^{27, 13}_1 ∨ b^{27, 13}_0 ∨ false c in DIMACS: -14672 14673 14674 0 c 3 does not represent an automaton state. c -(-b^{27, 13}_2 ∧ b^{27, 13}_1 ∧ b^{27, 13}_0 ∧ true) c in CNF: c b^{27, 13}_2 ∨ -b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ false c in DIMACS: 14672 -14673 -14674 0 c -3 does not represent an automaton state. c -( b^{27, 13}_2 ∧ b^{27, 13}_1 ∧ b^{27, 13}_0 ∧ true) c in CNF: c -b^{27, 13}_2 ∨ -b^{27, 13}_1 ∨ -b^{27, 13}_0 ∨ false c in DIMACS: -14672 -14673 -14674 0 c i = 14 c -2+1 --> -1 c ( b^{27, 14}_2 ∧ b^{27, 14}_1 ∧ -b^{27, 14}_0 ∧ p_378) -> ( b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ b^{27, 15}_0) c in CNF: c -b^{27, 14}_2 ∨ -b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ -p_378 ∨ b^{27, 15}_2 c -b^{27, 14}_2 ∨ -b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ -p_378 ∨ -b^{27, 15}_1 c -b^{27, 14}_2 ∨ -b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ -p_378 ∨ b^{27, 15}_0 c in DIMACS: -14675 -14676 14677 -378 14678 0 -14675 -14676 14677 -378 -14679 0 -14675 -14676 14677 -378 14680 0 c -1+1 --> 0 c ( b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ b^{27, 14}_0 ∧ p_378) -> (-b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ -b^{27, 15}_0) c in CNF: c -b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ -p_378 ∨ -b^{27, 15}_2 c -b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ -p_378 ∨ -b^{27, 15}_1 c -b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ -p_378 ∨ -b^{27, 15}_0 c in DIMACS: -14675 14676 -14677 -378 -14678 0 -14675 14676 -14677 -378 -14679 0 -14675 14676 -14677 -378 -14680 0 c 0+1 --> 1 c (-b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ -b^{27, 14}_0 ∧ p_378) -> (-b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ b^{27, 15}_0) c in CNF: c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ -p_378 ∨ -b^{27, 15}_2 c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ -p_378 ∨ -b^{27, 15}_1 c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ -p_378 ∨ b^{27, 15}_0 c in DIMACS: 14675 14676 14677 -378 -14678 0 14675 14676 14677 -378 -14679 0 14675 14676 14677 -378 14680 0 c 1+1 --> 2 c (-b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ b^{27, 14}_0 ∧ p_378) -> (-b^{27, 15}_2 ∧ b^{27, 15}_1 ∧ -b^{27, 15}_0) c in CNF: c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ -p_378 ∨ -b^{27, 15}_2 c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ -p_378 ∨ b^{27, 15}_1 c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ -p_378 ∨ -b^{27, 15}_0 c in DIMACS: 14675 14676 -14677 -378 -14678 0 14675 14676 -14677 -378 14679 0 14675 14676 -14677 -378 -14680 0 c 2+1 --> break c (-b^{27, 14}_2 ∧ b^{27, 14}_1 ∧ -b^{27, 14}_0 ∧ p_378) -> break c in CNF: c b^{27, 14}_2 ∨ -b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ -p_378 ∨ break c in DIMACS: 14675 -14676 14677 -378 1162 0 c 2-1 --> 1 c (-b^{27, 14}_2 ∧ b^{27, 14}_1 ∧ -b^{27, 14}_0 ∧ -p_378) -> (-b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ b^{27, 15}_0) c in CNF: c b^{27, 14}_2 ∨ -b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ p_378 ∨ -b^{27, 15}_2 c b^{27, 14}_2 ∨ -b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ p_378 ∨ -b^{27, 15}_1 c b^{27, 14}_2 ∨ -b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ p_378 ∨ b^{27, 15}_0 c in DIMACS: 14675 -14676 14677 378 -14678 0 14675 -14676 14677 378 -14679 0 14675 -14676 14677 378 14680 0 c 1-1 --> 0 c (-b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ b^{27, 14}_0 ∧ -p_378) -> (-b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ -b^{27, 15}_0) c in CNF: c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ p_378 ∨ -b^{27, 15}_2 c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ p_378 ∨ -b^{27, 15}_1 c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ p_378 ∨ -b^{27, 15}_0 c in DIMACS: 14675 14676 -14677 378 -14678 0 14675 14676 -14677 378 -14679 0 14675 14676 -14677 378 -14680 0 c 0-1 --> -1 c (-b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ -b^{27, 14}_0 ∧ -p_378) -> ( b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ b^{27, 15}_0) c in CNF: c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ p_378 ∨ b^{27, 15}_2 c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ p_378 ∨ -b^{27, 15}_1 c b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ p_378 ∨ b^{27, 15}_0 c in DIMACS: 14675 14676 14677 378 14678 0 14675 14676 14677 378 -14679 0 14675 14676 14677 378 14680 0 c -1-1 --> -2 c ( b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ b^{27, 14}_0 ∧ -p_378) -> ( b^{27, 15}_2 ∧ b^{27, 15}_1 ∧ -b^{27, 15}_0) c in CNF: c -b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ p_378 ∨ b^{27, 15}_2 c -b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ p_378 ∨ b^{27, 15}_1 c -b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ p_378 ∨ -b^{27, 15}_0 c in DIMACS: -14675 14676 -14677 378 14678 0 -14675 14676 -14677 378 14679 0 -14675 14676 -14677 378 -14680 0 c -2-1 --> break c ( b^{27, 14}_2 ∧ b^{27, 14}_1 ∧ -b^{27, 14}_0 ∧ -p_378) -> break c in CNF: c -b^{27, 14}_2 ∨ -b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ p_378 ∨ break c in DIMACS: -14675 -14676 14677 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 14}_2 ∧ -b^{27, 14}_1 ∧ -b^{27, 14}_0 ∧ true) c in CNF: c -b^{27, 14}_2 ∨ b^{27, 14}_1 ∨ b^{27, 14}_0 ∨ false c in DIMACS: -14675 14676 14677 0 c 3 does not represent an automaton state. c -(-b^{27, 14}_2 ∧ b^{27, 14}_1 ∧ b^{27, 14}_0 ∧ true) c in CNF: c b^{27, 14}_2 ∨ -b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ false c in DIMACS: 14675 -14676 -14677 0 c -3 does not represent an automaton state. c -( b^{27, 14}_2 ∧ b^{27, 14}_1 ∧ b^{27, 14}_0 ∧ true) c in CNF: c -b^{27, 14}_2 ∨ -b^{27, 14}_1 ∨ -b^{27, 14}_0 ∨ false c in DIMACS: -14675 -14676 -14677 0 c i = 15 c -2+1 --> -1 c ( b^{27, 15}_2 ∧ b^{27, 15}_1 ∧ -b^{27, 15}_0 ∧ p_405) -> ( b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ b^{27, 16}_0) c in CNF: c -b^{27, 15}_2 ∨ -b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ -p_405 ∨ b^{27, 16}_2 c -b^{27, 15}_2 ∨ -b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ -p_405 ∨ -b^{27, 16}_1 c -b^{27, 15}_2 ∨ -b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ -p_405 ∨ b^{27, 16}_0 c in DIMACS: -14678 -14679 14680 -405 14681 0 -14678 -14679 14680 -405 -14682 0 -14678 -14679 14680 -405 14683 0 c -1+1 --> 0 c ( b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ b^{27, 15}_0 ∧ p_405) -> (-b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ -b^{27, 16}_0) c in CNF: c -b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ -p_405 ∨ -b^{27, 16}_2 c -b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ -p_405 ∨ -b^{27, 16}_1 c -b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ -p_405 ∨ -b^{27, 16}_0 c in DIMACS: -14678 14679 -14680 -405 -14681 0 -14678 14679 -14680 -405 -14682 0 -14678 14679 -14680 -405 -14683 0 c 0+1 --> 1 c (-b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ -b^{27, 15}_0 ∧ p_405) -> (-b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ b^{27, 16}_0) c in CNF: c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ -p_405 ∨ -b^{27, 16}_2 c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ -p_405 ∨ -b^{27, 16}_1 c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ -p_405 ∨ b^{27, 16}_0 c in DIMACS: 14678 14679 14680 -405 -14681 0 14678 14679 14680 -405 -14682 0 14678 14679 14680 -405 14683 0 c 1+1 --> 2 c (-b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ b^{27, 15}_0 ∧ p_405) -> (-b^{27, 16}_2 ∧ b^{27, 16}_1 ∧ -b^{27, 16}_0) c in CNF: c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ -p_405 ∨ -b^{27, 16}_2 c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ -p_405 ∨ b^{27, 16}_1 c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ -p_405 ∨ -b^{27, 16}_0 c in DIMACS: 14678 14679 -14680 -405 -14681 0 14678 14679 -14680 -405 14682 0 14678 14679 -14680 -405 -14683 0 c 2+1 --> break c (-b^{27, 15}_2 ∧ b^{27, 15}_1 ∧ -b^{27, 15}_0 ∧ p_405) -> break c in CNF: c b^{27, 15}_2 ∨ -b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ -p_405 ∨ break c in DIMACS: 14678 -14679 14680 -405 1162 0 c 2-1 --> 1 c (-b^{27, 15}_2 ∧ b^{27, 15}_1 ∧ -b^{27, 15}_0 ∧ -p_405) -> (-b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ b^{27, 16}_0) c in CNF: c b^{27, 15}_2 ∨ -b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ p_405 ∨ -b^{27, 16}_2 c b^{27, 15}_2 ∨ -b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ p_405 ∨ -b^{27, 16}_1 c b^{27, 15}_2 ∨ -b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ p_405 ∨ b^{27, 16}_0 c in DIMACS: 14678 -14679 14680 405 -14681 0 14678 -14679 14680 405 -14682 0 14678 -14679 14680 405 14683 0 c 1-1 --> 0 c (-b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ b^{27, 15}_0 ∧ -p_405) -> (-b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ -b^{27, 16}_0) c in CNF: c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ p_405 ∨ -b^{27, 16}_2 c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ p_405 ∨ -b^{27, 16}_1 c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ p_405 ∨ -b^{27, 16}_0 c in DIMACS: 14678 14679 -14680 405 -14681 0 14678 14679 -14680 405 -14682 0 14678 14679 -14680 405 -14683 0 c 0-1 --> -1 c (-b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ -b^{27, 15}_0 ∧ -p_405) -> ( b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ b^{27, 16}_0) c in CNF: c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ p_405 ∨ b^{27, 16}_2 c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ p_405 ∨ -b^{27, 16}_1 c b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ p_405 ∨ b^{27, 16}_0 c in DIMACS: 14678 14679 14680 405 14681 0 14678 14679 14680 405 -14682 0 14678 14679 14680 405 14683 0 c -1-1 --> -2 c ( b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ b^{27, 15}_0 ∧ -p_405) -> ( b^{27, 16}_2 ∧ b^{27, 16}_1 ∧ -b^{27, 16}_0) c in CNF: c -b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ p_405 ∨ b^{27, 16}_2 c -b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ p_405 ∨ b^{27, 16}_1 c -b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ p_405 ∨ -b^{27, 16}_0 c in DIMACS: -14678 14679 -14680 405 14681 0 -14678 14679 -14680 405 14682 0 -14678 14679 -14680 405 -14683 0 c -2-1 --> break c ( b^{27, 15}_2 ∧ b^{27, 15}_1 ∧ -b^{27, 15}_0 ∧ -p_405) -> break c in CNF: c -b^{27, 15}_2 ∨ -b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ p_405 ∨ break c in DIMACS: -14678 -14679 14680 405 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 15}_2 ∧ -b^{27, 15}_1 ∧ -b^{27, 15}_0 ∧ true) c in CNF: c -b^{27, 15}_2 ∨ b^{27, 15}_1 ∨ b^{27, 15}_0 ∨ false c in DIMACS: -14678 14679 14680 0 c 3 does not represent an automaton state. c -(-b^{27, 15}_2 ∧ b^{27, 15}_1 ∧ b^{27, 15}_0 ∧ true) c in CNF: c b^{27, 15}_2 ∨ -b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ false c in DIMACS: 14678 -14679 -14680 0 c -3 does not represent an automaton state. c -( b^{27, 15}_2 ∧ b^{27, 15}_1 ∧ b^{27, 15}_0 ∧ true) c in CNF: c -b^{27, 15}_2 ∨ -b^{27, 15}_1 ∨ -b^{27, 15}_0 ∨ false c in DIMACS: -14678 -14679 -14680 0 c i = 16 c -2+1 --> -1 c ( b^{27, 16}_2 ∧ b^{27, 16}_1 ∧ -b^{27, 16}_0 ∧ p_432) -> ( b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ b^{27, 17}_0) c in CNF: c -b^{27, 16}_2 ∨ -b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ -p_432 ∨ b^{27, 17}_2 c -b^{27, 16}_2 ∨ -b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ -p_432 ∨ -b^{27, 17}_1 c -b^{27, 16}_2 ∨ -b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ -p_432 ∨ b^{27, 17}_0 c in DIMACS: -14681 -14682 14683 -432 14684 0 -14681 -14682 14683 -432 -14685 0 -14681 -14682 14683 -432 14686 0 c -1+1 --> 0 c ( b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ b^{27, 16}_0 ∧ p_432) -> (-b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ -b^{27, 17}_0) c in CNF: c -b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ -p_432 ∨ -b^{27, 17}_2 c -b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ -p_432 ∨ -b^{27, 17}_1 c -b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ -p_432 ∨ -b^{27, 17}_0 c in DIMACS: -14681 14682 -14683 -432 -14684 0 -14681 14682 -14683 -432 -14685 0 -14681 14682 -14683 -432 -14686 0 c 0+1 --> 1 c (-b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ -b^{27, 16}_0 ∧ p_432) -> (-b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ b^{27, 17}_0) c in CNF: c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ -p_432 ∨ -b^{27, 17}_2 c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ -p_432 ∨ -b^{27, 17}_1 c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ -p_432 ∨ b^{27, 17}_0 c in DIMACS: 14681 14682 14683 -432 -14684 0 14681 14682 14683 -432 -14685 0 14681 14682 14683 -432 14686 0 c 1+1 --> 2 c (-b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ b^{27, 16}_0 ∧ p_432) -> (-b^{27, 17}_2 ∧ b^{27, 17}_1 ∧ -b^{27, 17}_0) c in CNF: c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ -p_432 ∨ -b^{27, 17}_2 c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ -p_432 ∨ b^{27, 17}_1 c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ -p_432 ∨ -b^{27, 17}_0 c in DIMACS: 14681 14682 -14683 -432 -14684 0 14681 14682 -14683 -432 14685 0 14681 14682 -14683 -432 -14686 0 c 2+1 --> break c (-b^{27, 16}_2 ∧ b^{27, 16}_1 ∧ -b^{27, 16}_0 ∧ p_432) -> break c in CNF: c b^{27, 16}_2 ∨ -b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ -p_432 ∨ break c in DIMACS: 14681 -14682 14683 -432 1162 0 c 2-1 --> 1 c (-b^{27, 16}_2 ∧ b^{27, 16}_1 ∧ -b^{27, 16}_0 ∧ -p_432) -> (-b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ b^{27, 17}_0) c in CNF: c b^{27, 16}_2 ∨ -b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ p_432 ∨ -b^{27, 17}_2 c b^{27, 16}_2 ∨ -b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ p_432 ∨ -b^{27, 17}_1 c b^{27, 16}_2 ∨ -b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ p_432 ∨ b^{27, 17}_0 c in DIMACS: 14681 -14682 14683 432 -14684 0 14681 -14682 14683 432 -14685 0 14681 -14682 14683 432 14686 0 c 1-1 --> 0 c (-b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ b^{27, 16}_0 ∧ -p_432) -> (-b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ -b^{27, 17}_0) c in CNF: c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ p_432 ∨ -b^{27, 17}_2 c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ p_432 ∨ -b^{27, 17}_1 c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ p_432 ∨ -b^{27, 17}_0 c in DIMACS: 14681 14682 -14683 432 -14684 0 14681 14682 -14683 432 -14685 0 14681 14682 -14683 432 -14686 0 c 0-1 --> -1 c (-b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ -b^{27, 16}_0 ∧ -p_432) -> ( b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ b^{27, 17}_0) c in CNF: c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ p_432 ∨ b^{27, 17}_2 c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ p_432 ∨ -b^{27, 17}_1 c b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ p_432 ∨ b^{27, 17}_0 c in DIMACS: 14681 14682 14683 432 14684 0 14681 14682 14683 432 -14685 0 14681 14682 14683 432 14686 0 c -1-1 --> -2 c ( b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ b^{27, 16}_0 ∧ -p_432) -> ( b^{27, 17}_2 ∧ b^{27, 17}_1 ∧ -b^{27, 17}_0) c in CNF: c -b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ p_432 ∨ b^{27, 17}_2 c -b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ p_432 ∨ b^{27, 17}_1 c -b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ p_432 ∨ -b^{27, 17}_0 c in DIMACS: -14681 14682 -14683 432 14684 0 -14681 14682 -14683 432 14685 0 -14681 14682 -14683 432 -14686 0 c -2-1 --> break c ( b^{27, 16}_2 ∧ b^{27, 16}_1 ∧ -b^{27, 16}_0 ∧ -p_432) -> break c in CNF: c -b^{27, 16}_2 ∨ -b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ p_432 ∨ break c in DIMACS: -14681 -14682 14683 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 16}_2 ∧ -b^{27, 16}_1 ∧ -b^{27, 16}_0 ∧ true) c in CNF: c -b^{27, 16}_2 ∨ b^{27, 16}_1 ∨ b^{27, 16}_0 ∨ false c in DIMACS: -14681 14682 14683 0 c 3 does not represent an automaton state. c -(-b^{27, 16}_2 ∧ b^{27, 16}_1 ∧ b^{27, 16}_0 ∧ true) c in CNF: c b^{27, 16}_2 ∨ -b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ false c in DIMACS: 14681 -14682 -14683 0 c -3 does not represent an automaton state. c -( b^{27, 16}_2 ∧ b^{27, 16}_1 ∧ b^{27, 16}_0 ∧ true) c in CNF: c -b^{27, 16}_2 ∨ -b^{27, 16}_1 ∨ -b^{27, 16}_0 ∨ false c in DIMACS: -14681 -14682 -14683 0 c i = 17 c -2+1 --> -1 c ( b^{27, 17}_2 ∧ b^{27, 17}_1 ∧ -b^{27, 17}_0 ∧ p_459) -> ( b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ b^{27, 18}_0) c in CNF: c -b^{27, 17}_2 ∨ -b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ -p_459 ∨ b^{27, 18}_2 c -b^{27, 17}_2 ∨ -b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ -p_459 ∨ -b^{27, 18}_1 c -b^{27, 17}_2 ∨ -b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ -p_459 ∨ b^{27, 18}_0 c in DIMACS: -14684 -14685 14686 -459 14687 0 -14684 -14685 14686 -459 -14688 0 -14684 -14685 14686 -459 14689 0 c -1+1 --> 0 c ( b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ b^{27, 17}_0 ∧ p_459) -> (-b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ -b^{27, 18}_0) c in CNF: c -b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ -p_459 ∨ -b^{27, 18}_2 c -b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ -p_459 ∨ -b^{27, 18}_1 c -b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ -p_459 ∨ -b^{27, 18}_0 c in DIMACS: -14684 14685 -14686 -459 -14687 0 -14684 14685 -14686 -459 -14688 0 -14684 14685 -14686 -459 -14689 0 c 0+1 --> 1 c (-b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ -b^{27, 17}_0 ∧ p_459) -> (-b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ b^{27, 18}_0) c in CNF: c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ -p_459 ∨ -b^{27, 18}_2 c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ -p_459 ∨ -b^{27, 18}_1 c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ -p_459 ∨ b^{27, 18}_0 c in DIMACS: 14684 14685 14686 -459 -14687 0 14684 14685 14686 -459 -14688 0 14684 14685 14686 -459 14689 0 c 1+1 --> 2 c (-b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ b^{27, 17}_0 ∧ p_459) -> (-b^{27, 18}_2 ∧ b^{27, 18}_1 ∧ -b^{27, 18}_0) c in CNF: c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ -p_459 ∨ -b^{27, 18}_2 c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ -p_459 ∨ b^{27, 18}_1 c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ -p_459 ∨ -b^{27, 18}_0 c in DIMACS: 14684 14685 -14686 -459 -14687 0 14684 14685 -14686 -459 14688 0 14684 14685 -14686 -459 -14689 0 c 2+1 --> break c (-b^{27, 17}_2 ∧ b^{27, 17}_1 ∧ -b^{27, 17}_0 ∧ p_459) -> break c in CNF: c b^{27, 17}_2 ∨ -b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ -p_459 ∨ break c in DIMACS: 14684 -14685 14686 -459 1162 0 c 2-1 --> 1 c (-b^{27, 17}_2 ∧ b^{27, 17}_1 ∧ -b^{27, 17}_0 ∧ -p_459) -> (-b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ b^{27, 18}_0) c in CNF: c b^{27, 17}_2 ∨ -b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ p_459 ∨ -b^{27, 18}_2 c b^{27, 17}_2 ∨ -b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ p_459 ∨ -b^{27, 18}_1 c b^{27, 17}_2 ∨ -b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ p_459 ∨ b^{27, 18}_0 c in DIMACS: 14684 -14685 14686 459 -14687 0 14684 -14685 14686 459 -14688 0 14684 -14685 14686 459 14689 0 c 1-1 --> 0 c (-b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ b^{27, 17}_0 ∧ -p_459) -> (-b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ -b^{27, 18}_0) c in CNF: c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ p_459 ∨ -b^{27, 18}_2 c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ p_459 ∨ -b^{27, 18}_1 c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ p_459 ∨ -b^{27, 18}_0 c in DIMACS: 14684 14685 -14686 459 -14687 0 14684 14685 -14686 459 -14688 0 14684 14685 -14686 459 -14689 0 c 0-1 --> -1 c (-b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ -b^{27, 17}_0 ∧ -p_459) -> ( b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ b^{27, 18}_0) c in CNF: c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ p_459 ∨ b^{27, 18}_2 c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ p_459 ∨ -b^{27, 18}_1 c b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ p_459 ∨ b^{27, 18}_0 c in DIMACS: 14684 14685 14686 459 14687 0 14684 14685 14686 459 -14688 0 14684 14685 14686 459 14689 0 c -1-1 --> -2 c ( b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ b^{27, 17}_0 ∧ -p_459) -> ( b^{27, 18}_2 ∧ b^{27, 18}_1 ∧ -b^{27, 18}_0) c in CNF: c -b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ p_459 ∨ b^{27, 18}_2 c -b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ p_459 ∨ b^{27, 18}_1 c -b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ p_459 ∨ -b^{27, 18}_0 c in DIMACS: -14684 14685 -14686 459 14687 0 -14684 14685 -14686 459 14688 0 -14684 14685 -14686 459 -14689 0 c -2-1 --> break c ( b^{27, 17}_2 ∧ b^{27, 17}_1 ∧ -b^{27, 17}_0 ∧ -p_459) -> break c in CNF: c -b^{27, 17}_2 ∨ -b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ p_459 ∨ break c in DIMACS: -14684 -14685 14686 459 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 17}_2 ∧ -b^{27, 17}_1 ∧ -b^{27, 17}_0 ∧ true) c in CNF: c -b^{27, 17}_2 ∨ b^{27, 17}_1 ∨ b^{27, 17}_0 ∨ false c in DIMACS: -14684 14685 14686 0 c 3 does not represent an automaton state. c -(-b^{27, 17}_2 ∧ b^{27, 17}_1 ∧ b^{27, 17}_0 ∧ true) c in CNF: c b^{27, 17}_2 ∨ -b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ false c in DIMACS: 14684 -14685 -14686 0 c -3 does not represent an automaton state. c -( b^{27, 17}_2 ∧ b^{27, 17}_1 ∧ b^{27, 17}_0 ∧ true) c in CNF: c -b^{27, 17}_2 ∨ -b^{27, 17}_1 ∨ -b^{27, 17}_0 ∨ false c in DIMACS: -14684 -14685 -14686 0 c i = 18 c -2+1 --> -1 c ( b^{27, 18}_2 ∧ b^{27, 18}_1 ∧ -b^{27, 18}_0 ∧ p_486) -> ( b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ b^{27, 19}_0) c in CNF: c -b^{27, 18}_2 ∨ -b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ -p_486 ∨ b^{27, 19}_2 c -b^{27, 18}_2 ∨ -b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ -p_486 ∨ -b^{27, 19}_1 c -b^{27, 18}_2 ∨ -b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ -p_486 ∨ b^{27, 19}_0 c in DIMACS: -14687 -14688 14689 -486 14690 0 -14687 -14688 14689 -486 -14691 0 -14687 -14688 14689 -486 14692 0 c -1+1 --> 0 c ( b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ b^{27, 18}_0 ∧ p_486) -> (-b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ -b^{27, 19}_0) c in CNF: c -b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ -p_486 ∨ -b^{27, 19}_2 c -b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ -p_486 ∨ -b^{27, 19}_1 c -b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ -p_486 ∨ -b^{27, 19}_0 c in DIMACS: -14687 14688 -14689 -486 -14690 0 -14687 14688 -14689 -486 -14691 0 -14687 14688 -14689 -486 -14692 0 c 0+1 --> 1 c (-b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ -b^{27, 18}_0 ∧ p_486) -> (-b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ b^{27, 19}_0) c in CNF: c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ -p_486 ∨ -b^{27, 19}_2 c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ -p_486 ∨ -b^{27, 19}_1 c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ -p_486 ∨ b^{27, 19}_0 c in DIMACS: 14687 14688 14689 -486 -14690 0 14687 14688 14689 -486 -14691 0 14687 14688 14689 -486 14692 0 c 1+1 --> 2 c (-b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ b^{27, 18}_0 ∧ p_486) -> (-b^{27, 19}_2 ∧ b^{27, 19}_1 ∧ -b^{27, 19}_0) c in CNF: c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ -p_486 ∨ -b^{27, 19}_2 c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ -p_486 ∨ b^{27, 19}_1 c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ -p_486 ∨ -b^{27, 19}_0 c in DIMACS: 14687 14688 -14689 -486 -14690 0 14687 14688 -14689 -486 14691 0 14687 14688 -14689 -486 -14692 0 c 2+1 --> break c (-b^{27, 18}_2 ∧ b^{27, 18}_1 ∧ -b^{27, 18}_0 ∧ p_486) -> break c in CNF: c b^{27, 18}_2 ∨ -b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ -p_486 ∨ break c in DIMACS: 14687 -14688 14689 -486 1162 0 c 2-1 --> 1 c (-b^{27, 18}_2 ∧ b^{27, 18}_1 ∧ -b^{27, 18}_0 ∧ -p_486) -> (-b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ b^{27, 19}_0) c in CNF: c b^{27, 18}_2 ∨ -b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ p_486 ∨ -b^{27, 19}_2 c b^{27, 18}_2 ∨ -b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ p_486 ∨ -b^{27, 19}_1 c b^{27, 18}_2 ∨ -b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ p_486 ∨ b^{27, 19}_0 c in DIMACS: 14687 -14688 14689 486 -14690 0 14687 -14688 14689 486 -14691 0 14687 -14688 14689 486 14692 0 c 1-1 --> 0 c (-b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ b^{27, 18}_0 ∧ -p_486) -> (-b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ -b^{27, 19}_0) c in CNF: c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ p_486 ∨ -b^{27, 19}_2 c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ p_486 ∨ -b^{27, 19}_1 c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ p_486 ∨ -b^{27, 19}_0 c in DIMACS: 14687 14688 -14689 486 -14690 0 14687 14688 -14689 486 -14691 0 14687 14688 -14689 486 -14692 0 c 0-1 --> -1 c (-b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ -b^{27, 18}_0 ∧ -p_486) -> ( b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ b^{27, 19}_0) c in CNF: c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ p_486 ∨ b^{27, 19}_2 c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ p_486 ∨ -b^{27, 19}_1 c b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ p_486 ∨ b^{27, 19}_0 c in DIMACS: 14687 14688 14689 486 14690 0 14687 14688 14689 486 -14691 0 14687 14688 14689 486 14692 0 c -1-1 --> -2 c ( b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ b^{27, 18}_0 ∧ -p_486) -> ( b^{27, 19}_2 ∧ b^{27, 19}_1 ∧ -b^{27, 19}_0) c in CNF: c -b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ p_486 ∨ b^{27, 19}_2 c -b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ p_486 ∨ b^{27, 19}_1 c -b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ p_486 ∨ -b^{27, 19}_0 c in DIMACS: -14687 14688 -14689 486 14690 0 -14687 14688 -14689 486 14691 0 -14687 14688 -14689 486 -14692 0 c -2-1 --> break c ( b^{27, 18}_2 ∧ b^{27, 18}_1 ∧ -b^{27, 18}_0 ∧ -p_486) -> break c in CNF: c -b^{27, 18}_2 ∨ -b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ p_486 ∨ break c in DIMACS: -14687 -14688 14689 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 18}_2 ∧ -b^{27, 18}_1 ∧ -b^{27, 18}_0 ∧ true) c in CNF: c -b^{27, 18}_2 ∨ b^{27, 18}_1 ∨ b^{27, 18}_0 ∨ false c in DIMACS: -14687 14688 14689 0 c 3 does not represent an automaton state. c -(-b^{27, 18}_2 ∧ b^{27, 18}_1 ∧ b^{27, 18}_0 ∧ true) c in CNF: c b^{27, 18}_2 ∨ -b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ false c in DIMACS: 14687 -14688 -14689 0 c -3 does not represent an automaton state. c -( b^{27, 18}_2 ∧ b^{27, 18}_1 ∧ b^{27, 18}_0 ∧ true) c in CNF: c -b^{27, 18}_2 ∨ -b^{27, 18}_1 ∨ -b^{27, 18}_0 ∨ false c in DIMACS: -14687 -14688 -14689 0 c i = 19 c -2+1 --> -1 c ( b^{27, 19}_2 ∧ b^{27, 19}_1 ∧ -b^{27, 19}_0 ∧ p_513) -> ( b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ b^{27, 20}_0) c in CNF: c -b^{27, 19}_2 ∨ -b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ -p_513 ∨ b^{27, 20}_2 c -b^{27, 19}_2 ∨ -b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ -p_513 ∨ -b^{27, 20}_1 c -b^{27, 19}_2 ∨ -b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ -p_513 ∨ b^{27, 20}_0 c in DIMACS: -14690 -14691 14692 -513 14693 0 -14690 -14691 14692 -513 -14694 0 -14690 -14691 14692 -513 14695 0 c -1+1 --> 0 c ( b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ b^{27, 19}_0 ∧ p_513) -> (-b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ -b^{27, 20}_0) c in CNF: c -b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ -p_513 ∨ -b^{27, 20}_2 c -b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ -p_513 ∨ -b^{27, 20}_1 c -b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ -p_513 ∨ -b^{27, 20}_0 c in DIMACS: -14690 14691 -14692 -513 -14693 0 -14690 14691 -14692 -513 -14694 0 -14690 14691 -14692 -513 -14695 0 c 0+1 --> 1 c (-b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ -b^{27, 19}_0 ∧ p_513) -> (-b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ b^{27, 20}_0) c in CNF: c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ -p_513 ∨ -b^{27, 20}_2 c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ -p_513 ∨ -b^{27, 20}_1 c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ -p_513 ∨ b^{27, 20}_0 c in DIMACS: 14690 14691 14692 -513 -14693 0 14690 14691 14692 -513 -14694 0 14690 14691 14692 -513 14695 0 c 1+1 --> 2 c (-b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ b^{27, 19}_0 ∧ p_513) -> (-b^{27, 20}_2 ∧ b^{27, 20}_1 ∧ -b^{27, 20}_0) c in CNF: c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ -p_513 ∨ -b^{27, 20}_2 c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ -p_513 ∨ b^{27, 20}_1 c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ -p_513 ∨ -b^{27, 20}_0 c in DIMACS: 14690 14691 -14692 -513 -14693 0 14690 14691 -14692 -513 14694 0 14690 14691 -14692 -513 -14695 0 c 2+1 --> break c (-b^{27, 19}_2 ∧ b^{27, 19}_1 ∧ -b^{27, 19}_0 ∧ p_513) -> break c in CNF: c b^{27, 19}_2 ∨ -b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ -p_513 ∨ break c in DIMACS: 14690 -14691 14692 -513 1162 0 c 2-1 --> 1 c (-b^{27, 19}_2 ∧ b^{27, 19}_1 ∧ -b^{27, 19}_0 ∧ -p_513) -> (-b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ b^{27, 20}_0) c in CNF: c b^{27, 19}_2 ∨ -b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ p_513 ∨ -b^{27, 20}_2 c b^{27, 19}_2 ∨ -b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ p_513 ∨ -b^{27, 20}_1 c b^{27, 19}_2 ∨ -b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ p_513 ∨ b^{27, 20}_0 c in DIMACS: 14690 -14691 14692 513 -14693 0 14690 -14691 14692 513 -14694 0 14690 -14691 14692 513 14695 0 c 1-1 --> 0 c (-b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ b^{27, 19}_0 ∧ -p_513) -> (-b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ -b^{27, 20}_0) c in CNF: c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ p_513 ∨ -b^{27, 20}_2 c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ p_513 ∨ -b^{27, 20}_1 c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ p_513 ∨ -b^{27, 20}_0 c in DIMACS: 14690 14691 -14692 513 -14693 0 14690 14691 -14692 513 -14694 0 14690 14691 -14692 513 -14695 0 c 0-1 --> -1 c (-b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ -b^{27, 19}_0 ∧ -p_513) -> ( b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ b^{27, 20}_0) c in CNF: c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ p_513 ∨ b^{27, 20}_2 c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ p_513 ∨ -b^{27, 20}_1 c b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ p_513 ∨ b^{27, 20}_0 c in DIMACS: 14690 14691 14692 513 14693 0 14690 14691 14692 513 -14694 0 14690 14691 14692 513 14695 0 c -1-1 --> -2 c ( b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ b^{27, 19}_0 ∧ -p_513) -> ( b^{27, 20}_2 ∧ b^{27, 20}_1 ∧ -b^{27, 20}_0) c in CNF: c -b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ p_513 ∨ b^{27, 20}_2 c -b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ p_513 ∨ b^{27, 20}_1 c -b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ p_513 ∨ -b^{27, 20}_0 c in DIMACS: -14690 14691 -14692 513 14693 0 -14690 14691 -14692 513 14694 0 -14690 14691 -14692 513 -14695 0 c -2-1 --> break c ( b^{27, 19}_2 ∧ b^{27, 19}_1 ∧ -b^{27, 19}_0 ∧ -p_513) -> break c in CNF: c -b^{27, 19}_2 ∨ -b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ p_513 ∨ break c in DIMACS: -14690 -14691 14692 513 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 19}_2 ∧ -b^{27, 19}_1 ∧ -b^{27, 19}_0 ∧ true) c in CNF: c -b^{27, 19}_2 ∨ b^{27, 19}_1 ∨ b^{27, 19}_0 ∨ false c in DIMACS: -14690 14691 14692 0 c 3 does not represent an automaton state. c -(-b^{27, 19}_2 ∧ b^{27, 19}_1 ∧ b^{27, 19}_0 ∧ true) c in CNF: c b^{27, 19}_2 ∨ -b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ false c in DIMACS: 14690 -14691 -14692 0 c -3 does not represent an automaton state. c -( b^{27, 19}_2 ∧ b^{27, 19}_1 ∧ b^{27, 19}_0 ∧ true) c in CNF: c -b^{27, 19}_2 ∨ -b^{27, 19}_1 ∨ -b^{27, 19}_0 ∨ false c in DIMACS: -14690 -14691 -14692 0 c i = 20 c -2+1 --> -1 c ( b^{27, 20}_2 ∧ b^{27, 20}_1 ∧ -b^{27, 20}_0 ∧ p_540) -> ( b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ b^{27, 21}_0) c in CNF: c -b^{27, 20}_2 ∨ -b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ -p_540 ∨ b^{27, 21}_2 c -b^{27, 20}_2 ∨ -b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ -p_540 ∨ -b^{27, 21}_1 c -b^{27, 20}_2 ∨ -b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ -p_540 ∨ b^{27, 21}_0 c in DIMACS: -14693 -14694 14695 -540 14696 0 -14693 -14694 14695 -540 -14697 0 -14693 -14694 14695 -540 14698 0 c -1+1 --> 0 c ( b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ b^{27, 20}_0 ∧ p_540) -> (-b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ -b^{27, 21}_0) c in CNF: c -b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ -p_540 ∨ -b^{27, 21}_2 c -b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ -p_540 ∨ -b^{27, 21}_1 c -b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ -p_540 ∨ -b^{27, 21}_0 c in DIMACS: -14693 14694 -14695 -540 -14696 0 -14693 14694 -14695 -540 -14697 0 -14693 14694 -14695 -540 -14698 0 c 0+1 --> 1 c (-b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ -b^{27, 20}_0 ∧ p_540) -> (-b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ b^{27, 21}_0) c in CNF: c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ -p_540 ∨ -b^{27, 21}_2 c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ -p_540 ∨ -b^{27, 21}_1 c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ -p_540 ∨ b^{27, 21}_0 c in DIMACS: 14693 14694 14695 -540 -14696 0 14693 14694 14695 -540 -14697 0 14693 14694 14695 -540 14698 0 c 1+1 --> 2 c (-b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ b^{27, 20}_0 ∧ p_540) -> (-b^{27, 21}_2 ∧ b^{27, 21}_1 ∧ -b^{27, 21}_0) c in CNF: c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ -p_540 ∨ -b^{27, 21}_2 c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ -p_540 ∨ b^{27, 21}_1 c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ -p_540 ∨ -b^{27, 21}_0 c in DIMACS: 14693 14694 -14695 -540 -14696 0 14693 14694 -14695 -540 14697 0 14693 14694 -14695 -540 -14698 0 c 2+1 --> break c (-b^{27, 20}_2 ∧ b^{27, 20}_1 ∧ -b^{27, 20}_0 ∧ p_540) -> break c in CNF: c b^{27, 20}_2 ∨ -b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ -p_540 ∨ break c in DIMACS: 14693 -14694 14695 -540 1162 0 c 2-1 --> 1 c (-b^{27, 20}_2 ∧ b^{27, 20}_1 ∧ -b^{27, 20}_0 ∧ -p_540) -> (-b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ b^{27, 21}_0) c in CNF: c b^{27, 20}_2 ∨ -b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ p_540 ∨ -b^{27, 21}_2 c b^{27, 20}_2 ∨ -b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ p_540 ∨ -b^{27, 21}_1 c b^{27, 20}_2 ∨ -b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ p_540 ∨ b^{27, 21}_0 c in DIMACS: 14693 -14694 14695 540 -14696 0 14693 -14694 14695 540 -14697 0 14693 -14694 14695 540 14698 0 c 1-1 --> 0 c (-b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ b^{27, 20}_0 ∧ -p_540) -> (-b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ -b^{27, 21}_0) c in CNF: c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ p_540 ∨ -b^{27, 21}_2 c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ p_540 ∨ -b^{27, 21}_1 c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ p_540 ∨ -b^{27, 21}_0 c in DIMACS: 14693 14694 -14695 540 -14696 0 14693 14694 -14695 540 -14697 0 14693 14694 -14695 540 -14698 0 c 0-1 --> -1 c (-b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ -b^{27, 20}_0 ∧ -p_540) -> ( b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ b^{27, 21}_0) c in CNF: c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ p_540 ∨ b^{27, 21}_2 c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ p_540 ∨ -b^{27, 21}_1 c b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ p_540 ∨ b^{27, 21}_0 c in DIMACS: 14693 14694 14695 540 14696 0 14693 14694 14695 540 -14697 0 14693 14694 14695 540 14698 0 c -1-1 --> -2 c ( b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ b^{27, 20}_0 ∧ -p_540) -> ( b^{27, 21}_2 ∧ b^{27, 21}_1 ∧ -b^{27, 21}_0) c in CNF: c -b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ p_540 ∨ b^{27, 21}_2 c -b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ p_540 ∨ b^{27, 21}_1 c -b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ p_540 ∨ -b^{27, 21}_0 c in DIMACS: -14693 14694 -14695 540 14696 0 -14693 14694 -14695 540 14697 0 -14693 14694 -14695 540 -14698 0 c -2-1 --> break c ( b^{27, 20}_2 ∧ b^{27, 20}_1 ∧ -b^{27, 20}_0 ∧ -p_540) -> break c in CNF: c -b^{27, 20}_2 ∨ -b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ p_540 ∨ break c in DIMACS: -14693 -14694 14695 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 20}_2 ∧ -b^{27, 20}_1 ∧ -b^{27, 20}_0 ∧ true) c in CNF: c -b^{27, 20}_2 ∨ b^{27, 20}_1 ∨ b^{27, 20}_0 ∨ false c in DIMACS: -14693 14694 14695 0 c 3 does not represent an automaton state. c -(-b^{27, 20}_2 ∧ b^{27, 20}_1 ∧ b^{27, 20}_0 ∧ true) c in CNF: c b^{27, 20}_2 ∨ -b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ false c in DIMACS: 14693 -14694 -14695 0 c -3 does not represent an automaton state. c -( b^{27, 20}_2 ∧ b^{27, 20}_1 ∧ b^{27, 20}_0 ∧ true) c in CNF: c -b^{27, 20}_2 ∨ -b^{27, 20}_1 ∨ -b^{27, 20}_0 ∨ false c in DIMACS: -14693 -14694 -14695 0 c i = 21 c -2+1 --> -1 c ( b^{27, 21}_2 ∧ b^{27, 21}_1 ∧ -b^{27, 21}_0 ∧ p_567) -> ( b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ b^{27, 22}_0) c in CNF: c -b^{27, 21}_2 ∨ -b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ -p_567 ∨ b^{27, 22}_2 c -b^{27, 21}_2 ∨ -b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ -p_567 ∨ -b^{27, 22}_1 c -b^{27, 21}_2 ∨ -b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ -p_567 ∨ b^{27, 22}_0 c in DIMACS: -14696 -14697 14698 -567 14699 0 -14696 -14697 14698 -567 -14700 0 -14696 -14697 14698 -567 14701 0 c -1+1 --> 0 c ( b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ b^{27, 21}_0 ∧ p_567) -> (-b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ -b^{27, 22}_0) c in CNF: c -b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ -p_567 ∨ -b^{27, 22}_2 c -b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ -p_567 ∨ -b^{27, 22}_1 c -b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ -p_567 ∨ -b^{27, 22}_0 c in DIMACS: -14696 14697 -14698 -567 -14699 0 -14696 14697 -14698 -567 -14700 0 -14696 14697 -14698 -567 -14701 0 c 0+1 --> 1 c (-b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ -b^{27, 21}_0 ∧ p_567) -> (-b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ b^{27, 22}_0) c in CNF: c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ -p_567 ∨ -b^{27, 22}_2 c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ -p_567 ∨ -b^{27, 22}_1 c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ -p_567 ∨ b^{27, 22}_0 c in DIMACS: 14696 14697 14698 -567 -14699 0 14696 14697 14698 -567 -14700 0 14696 14697 14698 -567 14701 0 c 1+1 --> 2 c (-b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ b^{27, 21}_0 ∧ p_567) -> (-b^{27, 22}_2 ∧ b^{27, 22}_1 ∧ -b^{27, 22}_0) c in CNF: c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ -p_567 ∨ -b^{27, 22}_2 c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ -p_567 ∨ b^{27, 22}_1 c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ -p_567 ∨ -b^{27, 22}_0 c in DIMACS: 14696 14697 -14698 -567 -14699 0 14696 14697 -14698 -567 14700 0 14696 14697 -14698 -567 -14701 0 c 2+1 --> break c (-b^{27, 21}_2 ∧ b^{27, 21}_1 ∧ -b^{27, 21}_0 ∧ p_567) -> break c in CNF: c b^{27, 21}_2 ∨ -b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ -p_567 ∨ break c in DIMACS: 14696 -14697 14698 -567 1162 0 c 2-1 --> 1 c (-b^{27, 21}_2 ∧ b^{27, 21}_1 ∧ -b^{27, 21}_0 ∧ -p_567) -> (-b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ b^{27, 22}_0) c in CNF: c b^{27, 21}_2 ∨ -b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ p_567 ∨ -b^{27, 22}_2 c b^{27, 21}_2 ∨ -b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ p_567 ∨ -b^{27, 22}_1 c b^{27, 21}_2 ∨ -b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ p_567 ∨ b^{27, 22}_0 c in DIMACS: 14696 -14697 14698 567 -14699 0 14696 -14697 14698 567 -14700 0 14696 -14697 14698 567 14701 0 c 1-1 --> 0 c (-b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ b^{27, 21}_0 ∧ -p_567) -> (-b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ -b^{27, 22}_0) c in CNF: c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ p_567 ∨ -b^{27, 22}_2 c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ p_567 ∨ -b^{27, 22}_1 c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ p_567 ∨ -b^{27, 22}_0 c in DIMACS: 14696 14697 -14698 567 -14699 0 14696 14697 -14698 567 -14700 0 14696 14697 -14698 567 -14701 0 c 0-1 --> -1 c (-b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ -b^{27, 21}_0 ∧ -p_567) -> ( b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ b^{27, 22}_0) c in CNF: c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ p_567 ∨ b^{27, 22}_2 c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ p_567 ∨ -b^{27, 22}_1 c b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ p_567 ∨ b^{27, 22}_0 c in DIMACS: 14696 14697 14698 567 14699 0 14696 14697 14698 567 -14700 0 14696 14697 14698 567 14701 0 c -1-1 --> -2 c ( b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ b^{27, 21}_0 ∧ -p_567) -> ( b^{27, 22}_2 ∧ b^{27, 22}_1 ∧ -b^{27, 22}_0) c in CNF: c -b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ p_567 ∨ b^{27, 22}_2 c -b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ p_567 ∨ b^{27, 22}_1 c -b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ p_567 ∨ -b^{27, 22}_0 c in DIMACS: -14696 14697 -14698 567 14699 0 -14696 14697 -14698 567 14700 0 -14696 14697 -14698 567 -14701 0 c -2-1 --> break c ( b^{27, 21}_2 ∧ b^{27, 21}_1 ∧ -b^{27, 21}_0 ∧ -p_567) -> break c in CNF: c -b^{27, 21}_2 ∨ -b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ p_567 ∨ break c in DIMACS: -14696 -14697 14698 567 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 21}_2 ∧ -b^{27, 21}_1 ∧ -b^{27, 21}_0 ∧ true) c in CNF: c -b^{27, 21}_2 ∨ b^{27, 21}_1 ∨ b^{27, 21}_0 ∨ false c in DIMACS: -14696 14697 14698 0 c 3 does not represent an automaton state. c -(-b^{27, 21}_2 ∧ b^{27, 21}_1 ∧ b^{27, 21}_0 ∧ true) c in CNF: c b^{27, 21}_2 ∨ -b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ false c in DIMACS: 14696 -14697 -14698 0 c -3 does not represent an automaton state. c -( b^{27, 21}_2 ∧ b^{27, 21}_1 ∧ b^{27, 21}_0 ∧ true) c in CNF: c -b^{27, 21}_2 ∨ -b^{27, 21}_1 ∨ -b^{27, 21}_0 ∨ false c in DIMACS: -14696 -14697 -14698 0 c i = 22 c -2+1 --> -1 c ( b^{27, 22}_2 ∧ b^{27, 22}_1 ∧ -b^{27, 22}_0 ∧ p_594) -> ( b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ b^{27, 23}_0) c in CNF: c -b^{27, 22}_2 ∨ -b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ -p_594 ∨ b^{27, 23}_2 c -b^{27, 22}_2 ∨ -b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ -p_594 ∨ -b^{27, 23}_1 c -b^{27, 22}_2 ∨ -b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ -p_594 ∨ b^{27, 23}_0 c in DIMACS: -14699 -14700 14701 -594 14702 0 -14699 -14700 14701 -594 -14703 0 -14699 -14700 14701 -594 14704 0 c -1+1 --> 0 c ( b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ b^{27, 22}_0 ∧ p_594) -> (-b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ -b^{27, 23}_0) c in CNF: c -b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ -p_594 ∨ -b^{27, 23}_2 c -b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ -p_594 ∨ -b^{27, 23}_1 c -b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ -p_594 ∨ -b^{27, 23}_0 c in DIMACS: -14699 14700 -14701 -594 -14702 0 -14699 14700 -14701 -594 -14703 0 -14699 14700 -14701 -594 -14704 0 c 0+1 --> 1 c (-b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ -b^{27, 22}_0 ∧ p_594) -> (-b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ b^{27, 23}_0) c in CNF: c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ -p_594 ∨ -b^{27, 23}_2 c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ -p_594 ∨ -b^{27, 23}_1 c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ -p_594 ∨ b^{27, 23}_0 c in DIMACS: 14699 14700 14701 -594 -14702 0 14699 14700 14701 -594 -14703 0 14699 14700 14701 -594 14704 0 c 1+1 --> 2 c (-b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ b^{27, 22}_0 ∧ p_594) -> (-b^{27, 23}_2 ∧ b^{27, 23}_1 ∧ -b^{27, 23}_0) c in CNF: c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ -p_594 ∨ -b^{27, 23}_2 c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ -p_594 ∨ b^{27, 23}_1 c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ -p_594 ∨ -b^{27, 23}_0 c in DIMACS: 14699 14700 -14701 -594 -14702 0 14699 14700 -14701 -594 14703 0 14699 14700 -14701 -594 -14704 0 c 2+1 --> break c (-b^{27, 22}_2 ∧ b^{27, 22}_1 ∧ -b^{27, 22}_0 ∧ p_594) -> break c in CNF: c b^{27, 22}_2 ∨ -b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ -p_594 ∨ break c in DIMACS: 14699 -14700 14701 -594 1162 0 c 2-1 --> 1 c (-b^{27, 22}_2 ∧ b^{27, 22}_1 ∧ -b^{27, 22}_0 ∧ -p_594) -> (-b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ b^{27, 23}_0) c in CNF: c b^{27, 22}_2 ∨ -b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ p_594 ∨ -b^{27, 23}_2 c b^{27, 22}_2 ∨ -b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ p_594 ∨ -b^{27, 23}_1 c b^{27, 22}_2 ∨ -b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ p_594 ∨ b^{27, 23}_0 c in DIMACS: 14699 -14700 14701 594 -14702 0 14699 -14700 14701 594 -14703 0 14699 -14700 14701 594 14704 0 c 1-1 --> 0 c (-b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ b^{27, 22}_0 ∧ -p_594) -> (-b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ -b^{27, 23}_0) c in CNF: c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ p_594 ∨ -b^{27, 23}_2 c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ p_594 ∨ -b^{27, 23}_1 c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ p_594 ∨ -b^{27, 23}_0 c in DIMACS: 14699 14700 -14701 594 -14702 0 14699 14700 -14701 594 -14703 0 14699 14700 -14701 594 -14704 0 c 0-1 --> -1 c (-b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ -b^{27, 22}_0 ∧ -p_594) -> ( b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ b^{27, 23}_0) c in CNF: c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ p_594 ∨ b^{27, 23}_2 c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ p_594 ∨ -b^{27, 23}_1 c b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ p_594 ∨ b^{27, 23}_0 c in DIMACS: 14699 14700 14701 594 14702 0 14699 14700 14701 594 -14703 0 14699 14700 14701 594 14704 0 c -1-1 --> -2 c ( b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ b^{27, 22}_0 ∧ -p_594) -> ( b^{27, 23}_2 ∧ b^{27, 23}_1 ∧ -b^{27, 23}_0) c in CNF: c -b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ p_594 ∨ b^{27, 23}_2 c -b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ p_594 ∨ b^{27, 23}_1 c -b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ p_594 ∨ -b^{27, 23}_0 c in DIMACS: -14699 14700 -14701 594 14702 0 -14699 14700 -14701 594 14703 0 -14699 14700 -14701 594 -14704 0 c -2-1 --> break c ( b^{27, 22}_2 ∧ b^{27, 22}_1 ∧ -b^{27, 22}_0 ∧ -p_594) -> break c in CNF: c -b^{27, 22}_2 ∨ -b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ p_594 ∨ break c in DIMACS: -14699 -14700 14701 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 22}_2 ∧ -b^{27, 22}_1 ∧ -b^{27, 22}_0 ∧ true) c in CNF: c -b^{27, 22}_2 ∨ b^{27, 22}_1 ∨ b^{27, 22}_0 ∨ false c in DIMACS: -14699 14700 14701 0 c 3 does not represent an automaton state. c -(-b^{27, 22}_2 ∧ b^{27, 22}_1 ∧ b^{27, 22}_0 ∧ true) c in CNF: c b^{27, 22}_2 ∨ -b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ false c in DIMACS: 14699 -14700 -14701 0 c -3 does not represent an automaton state. c -( b^{27, 22}_2 ∧ b^{27, 22}_1 ∧ b^{27, 22}_0 ∧ true) c in CNF: c -b^{27, 22}_2 ∨ -b^{27, 22}_1 ∨ -b^{27, 22}_0 ∨ false c in DIMACS: -14699 -14700 -14701 0 c i = 23 c -2+1 --> -1 c ( b^{27, 23}_2 ∧ b^{27, 23}_1 ∧ -b^{27, 23}_0 ∧ p_621) -> ( b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ b^{27, 24}_0) c in CNF: c -b^{27, 23}_2 ∨ -b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ -p_621 ∨ b^{27, 24}_2 c -b^{27, 23}_2 ∨ -b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ -p_621 ∨ -b^{27, 24}_1 c -b^{27, 23}_2 ∨ -b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ -p_621 ∨ b^{27, 24}_0 c in DIMACS: -14702 -14703 14704 -621 14705 0 -14702 -14703 14704 -621 -14706 0 -14702 -14703 14704 -621 14707 0 c -1+1 --> 0 c ( b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ b^{27, 23}_0 ∧ p_621) -> (-b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ -b^{27, 24}_0) c in CNF: c -b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ -p_621 ∨ -b^{27, 24}_2 c -b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ -p_621 ∨ -b^{27, 24}_1 c -b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ -p_621 ∨ -b^{27, 24}_0 c in DIMACS: -14702 14703 -14704 -621 -14705 0 -14702 14703 -14704 -621 -14706 0 -14702 14703 -14704 -621 -14707 0 c 0+1 --> 1 c (-b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ -b^{27, 23}_0 ∧ p_621) -> (-b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ b^{27, 24}_0) c in CNF: c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ -p_621 ∨ -b^{27, 24}_2 c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ -p_621 ∨ -b^{27, 24}_1 c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ -p_621 ∨ b^{27, 24}_0 c in DIMACS: 14702 14703 14704 -621 -14705 0 14702 14703 14704 -621 -14706 0 14702 14703 14704 -621 14707 0 c 1+1 --> 2 c (-b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ b^{27, 23}_0 ∧ p_621) -> (-b^{27, 24}_2 ∧ b^{27, 24}_1 ∧ -b^{27, 24}_0) c in CNF: c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ -p_621 ∨ -b^{27, 24}_2 c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ -p_621 ∨ b^{27, 24}_1 c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ -p_621 ∨ -b^{27, 24}_0 c in DIMACS: 14702 14703 -14704 -621 -14705 0 14702 14703 -14704 -621 14706 0 14702 14703 -14704 -621 -14707 0 c 2+1 --> break c (-b^{27, 23}_2 ∧ b^{27, 23}_1 ∧ -b^{27, 23}_0 ∧ p_621) -> break c in CNF: c b^{27, 23}_2 ∨ -b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ -p_621 ∨ break c in DIMACS: 14702 -14703 14704 -621 1162 0 c 2-1 --> 1 c (-b^{27, 23}_2 ∧ b^{27, 23}_1 ∧ -b^{27, 23}_0 ∧ -p_621) -> (-b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ b^{27, 24}_0) c in CNF: c b^{27, 23}_2 ∨ -b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ p_621 ∨ -b^{27, 24}_2 c b^{27, 23}_2 ∨ -b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ p_621 ∨ -b^{27, 24}_1 c b^{27, 23}_2 ∨ -b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ p_621 ∨ b^{27, 24}_0 c in DIMACS: 14702 -14703 14704 621 -14705 0 14702 -14703 14704 621 -14706 0 14702 -14703 14704 621 14707 0 c 1-1 --> 0 c (-b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ b^{27, 23}_0 ∧ -p_621) -> (-b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ -b^{27, 24}_0) c in CNF: c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ p_621 ∨ -b^{27, 24}_2 c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ p_621 ∨ -b^{27, 24}_1 c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ p_621 ∨ -b^{27, 24}_0 c in DIMACS: 14702 14703 -14704 621 -14705 0 14702 14703 -14704 621 -14706 0 14702 14703 -14704 621 -14707 0 c 0-1 --> -1 c (-b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ -b^{27, 23}_0 ∧ -p_621) -> ( b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ b^{27, 24}_0) c in CNF: c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ p_621 ∨ b^{27, 24}_2 c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ p_621 ∨ -b^{27, 24}_1 c b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ p_621 ∨ b^{27, 24}_0 c in DIMACS: 14702 14703 14704 621 14705 0 14702 14703 14704 621 -14706 0 14702 14703 14704 621 14707 0 c -1-1 --> -2 c ( b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ b^{27, 23}_0 ∧ -p_621) -> ( b^{27, 24}_2 ∧ b^{27, 24}_1 ∧ -b^{27, 24}_0) c in CNF: c -b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ p_621 ∨ b^{27, 24}_2 c -b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ p_621 ∨ b^{27, 24}_1 c -b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ p_621 ∨ -b^{27, 24}_0 c in DIMACS: -14702 14703 -14704 621 14705 0 -14702 14703 -14704 621 14706 0 -14702 14703 -14704 621 -14707 0 c -2-1 --> break c ( b^{27, 23}_2 ∧ b^{27, 23}_1 ∧ -b^{27, 23}_0 ∧ -p_621) -> break c in CNF: c -b^{27, 23}_2 ∨ -b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ p_621 ∨ break c in DIMACS: -14702 -14703 14704 621 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 23}_2 ∧ -b^{27, 23}_1 ∧ -b^{27, 23}_0 ∧ true) c in CNF: c -b^{27, 23}_2 ∨ b^{27, 23}_1 ∨ b^{27, 23}_0 ∨ false c in DIMACS: -14702 14703 14704 0 c 3 does not represent an automaton state. c -(-b^{27, 23}_2 ∧ b^{27, 23}_1 ∧ b^{27, 23}_0 ∧ true) c in CNF: c b^{27, 23}_2 ∨ -b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ false c in DIMACS: 14702 -14703 -14704 0 c -3 does not represent an automaton state. c -( b^{27, 23}_2 ∧ b^{27, 23}_1 ∧ b^{27, 23}_0 ∧ true) c in CNF: c -b^{27, 23}_2 ∨ -b^{27, 23}_1 ∨ -b^{27, 23}_0 ∨ false c in DIMACS: -14702 -14703 -14704 0 c i = 24 c -2+1 --> -1 c ( b^{27, 24}_2 ∧ b^{27, 24}_1 ∧ -b^{27, 24}_0 ∧ p_648) -> ( b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ b^{27, 25}_0) c in CNF: c -b^{27, 24}_2 ∨ -b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ -p_648 ∨ b^{27, 25}_2 c -b^{27, 24}_2 ∨ -b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ -p_648 ∨ -b^{27, 25}_1 c -b^{27, 24}_2 ∨ -b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ -p_648 ∨ b^{27, 25}_0 c in DIMACS: -14705 -14706 14707 -648 14708 0 -14705 -14706 14707 -648 -14709 0 -14705 -14706 14707 -648 14710 0 c -1+1 --> 0 c ( b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ b^{27, 24}_0 ∧ p_648) -> (-b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ -b^{27, 25}_0) c in CNF: c -b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ -p_648 ∨ -b^{27, 25}_2 c -b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ -p_648 ∨ -b^{27, 25}_1 c -b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ -p_648 ∨ -b^{27, 25}_0 c in DIMACS: -14705 14706 -14707 -648 -14708 0 -14705 14706 -14707 -648 -14709 0 -14705 14706 -14707 -648 -14710 0 c 0+1 --> 1 c (-b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ -b^{27, 24}_0 ∧ p_648) -> (-b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ b^{27, 25}_0) c in CNF: c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ -p_648 ∨ -b^{27, 25}_2 c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ -p_648 ∨ -b^{27, 25}_1 c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ -p_648 ∨ b^{27, 25}_0 c in DIMACS: 14705 14706 14707 -648 -14708 0 14705 14706 14707 -648 -14709 0 14705 14706 14707 -648 14710 0 c 1+1 --> 2 c (-b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ b^{27, 24}_0 ∧ p_648) -> (-b^{27, 25}_2 ∧ b^{27, 25}_1 ∧ -b^{27, 25}_0) c in CNF: c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ -p_648 ∨ -b^{27, 25}_2 c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ -p_648 ∨ b^{27, 25}_1 c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ -p_648 ∨ -b^{27, 25}_0 c in DIMACS: 14705 14706 -14707 -648 -14708 0 14705 14706 -14707 -648 14709 0 14705 14706 -14707 -648 -14710 0 c 2+1 --> break c (-b^{27, 24}_2 ∧ b^{27, 24}_1 ∧ -b^{27, 24}_0 ∧ p_648) -> break c in CNF: c b^{27, 24}_2 ∨ -b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ -p_648 ∨ break c in DIMACS: 14705 -14706 14707 -648 1162 0 c 2-1 --> 1 c (-b^{27, 24}_2 ∧ b^{27, 24}_1 ∧ -b^{27, 24}_0 ∧ -p_648) -> (-b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ b^{27, 25}_0) c in CNF: c b^{27, 24}_2 ∨ -b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ p_648 ∨ -b^{27, 25}_2 c b^{27, 24}_2 ∨ -b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ p_648 ∨ -b^{27, 25}_1 c b^{27, 24}_2 ∨ -b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ p_648 ∨ b^{27, 25}_0 c in DIMACS: 14705 -14706 14707 648 -14708 0 14705 -14706 14707 648 -14709 0 14705 -14706 14707 648 14710 0 c 1-1 --> 0 c (-b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ b^{27, 24}_0 ∧ -p_648) -> (-b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ -b^{27, 25}_0) c in CNF: c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ p_648 ∨ -b^{27, 25}_2 c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ p_648 ∨ -b^{27, 25}_1 c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ p_648 ∨ -b^{27, 25}_0 c in DIMACS: 14705 14706 -14707 648 -14708 0 14705 14706 -14707 648 -14709 0 14705 14706 -14707 648 -14710 0 c 0-1 --> -1 c (-b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ -b^{27, 24}_0 ∧ -p_648) -> ( b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ b^{27, 25}_0) c in CNF: c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ p_648 ∨ b^{27, 25}_2 c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ p_648 ∨ -b^{27, 25}_1 c b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ p_648 ∨ b^{27, 25}_0 c in DIMACS: 14705 14706 14707 648 14708 0 14705 14706 14707 648 -14709 0 14705 14706 14707 648 14710 0 c -1-1 --> -2 c ( b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ b^{27, 24}_0 ∧ -p_648) -> ( b^{27, 25}_2 ∧ b^{27, 25}_1 ∧ -b^{27, 25}_0) c in CNF: c -b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ p_648 ∨ b^{27, 25}_2 c -b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ p_648 ∨ b^{27, 25}_1 c -b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ p_648 ∨ -b^{27, 25}_0 c in DIMACS: -14705 14706 -14707 648 14708 0 -14705 14706 -14707 648 14709 0 -14705 14706 -14707 648 -14710 0 c -2-1 --> break c ( b^{27, 24}_2 ∧ b^{27, 24}_1 ∧ -b^{27, 24}_0 ∧ -p_648) -> break c in CNF: c -b^{27, 24}_2 ∨ -b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ p_648 ∨ break c in DIMACS: -14705 -14706 14707 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 24}_2 ∧ -b^{27, 24}_1 ∧ -b^{27, 24}_0 ∧ true) c in CNF: c -b^{27, 24}_2 ∨ b^{27, 24}_1 ∨ b^{27, 24}_0 ∨ false c in DIMACS: -14705 14706 14707 0 c 3 does not represent an automaton state. c -(-b^{27, 24}_2 ∧ b^{27, 24}_1 ∧ b^{27, 24}_0 ∧ true) c in CNF: c b^{27, 24}_2 ∨ -b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ false c in DIMACS: 14705 -14706 -14707 0 c -3 does not represent an automaton state. c -( b^{27, 24}_2 ∧ b^{27, 24}_1 ∧ b^{27, 24}_0 ∧ true) c in CNF: c -b^{27, 24}_2 ∨ -b^{27, 24}_1 ∨ -b^{27, 24}_0 ∨ false c in DIMACS: -14705 -14706 -14707 0 c i = 25 c -2+1 --> -1 c ( b^{27, 25}_2 ∧ b^{27, 25}_1 ∧ -b^{27, 25}_0 ∧ p_675) -> ( b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ b^{27, 26}_0) c in CNF: c -b^{27, 25}_2 ∨ -b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ -p_675 ∨ b^{27, 26}_2 c -b^{27, 25}_2 ∨ -b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ -p_675 ∨ -b^{27, 26}_1 c -b^{27, 25}_2 ∨ -b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ -p_675 ∨ b^{27, 26}_0 c in DIMACS: -14708 -14709 14710 -675 14711 0 -14708 -14709 14710 -675 -14712 0 -14708 -14709 14710 -675 14713 0 c -1+1 --> 0 c ( b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ b^{27, 25}_0 ∧ p_675) -> (-b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ -b^{27, 26}_0) c in CNF: c -b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ -p_675 ∨ -b^{27, 26}_2 c -b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ -p_675 ∨ -b^{27, 26}_1 c -b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ -p_675 ∨ -b^{27, 26}_0 c in DIMACS: -14708 14709 -14710 -675 -14711 0 -14708 14709 -14710 -675 -14712 0 -14708 14709 -14710 -675 -14713 0 c 0+1 --> 1 c (-b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ -b^{27, 25}_0 ∧ p_675) -> (-b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ b^{27, 26}_0) c in CNF: c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ -p_675 ∨ -b^{27, 26}_2 c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ -p_675 ∨ -b^{27, 26}_1 c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ -p_675 ∨ b^{27, 26}_0 c in DIMACS: 14708 14709 14710 -675 -14711 0 14708 14709 14710 -675 -14712 0 14708 14709 14710 -675 14713 0 c 1+1 --> 2 c (-b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ b^{27, 25}_0 ∧ p_675) -> (-b^{27, 26}_2 ∧ b^{27, 26}_1 ∧ -b^{27, 26}_0) c in CNF: c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ -p_675 ∨ -b^{27, 26}_2 c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ -p_675 ∨ b^{27, 26}_1 c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ -p_675 ∨ -b^{27, 26}_0 c in DIMACS: 14708 14709 -14710 -675 -14711 0 14708 14709 -14710 -675 14712 0 14708 14709 -14710 -675 -14713 0 c 2+1 --> break c (-b^{27, 25}_2 ∧ b^{27, 25}_1 ∧ -b^{27, 25}_0 ∧ p_675) -> break c in CNF: c b^{27, 25}_2 ∨ -b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ -p_675 ∨ break c in DIMACS: 14708 -14709 14710 -675 1162 0 c 2-1 --> 1 c (-b^{27, 25}_2 ∧ b^{27, 25}_1 ∧ -b^{27, 25}_0 ∧ -p_675) -> (-b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ b^{27, 26}_0) c in CNF: c b^{27, 25}_2 ∨ -b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ p_675 ∨ -b^{27, 26}_2 c b^{27, 25}_2 ∨ -b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ p_675 ∨ -b^{27, 26}_1 c b^{27, 25}_2 ∨ -b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ p_675 ∨ b^{27, 26}_0 c in DIMACS: 14708 -14709 14710 675 -14711 0 14708 -14709 14710 675 -14712 0 14708 -14709 14710 675 14713 0 c 1-1 --> 0 c (-b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ b^{27, 25}_0 ∧ -p_675) -> (-b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ -b^{27, 26}_0) c in CNF: c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ p_675 ∨ -b^{27, 26}_2 c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ p_675 ∨ -b^{27, 26}_1 c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ p_675 ∨ -b^{27, 26}_0 c in DIMACS: 14708 14709 -14710 675 -14711 0 14708 14709 -14710 675 -14712 0 14708 14709 -14710 675 -14713 0 c 0-1 --> -1 c (-b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ -b^{27, 25}_0 ∧ -p_675) -> ( b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ b^{27, 26}_0) c in CNF: c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ p_675 ∨ b^{27, 26}_2 c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ p_675 ∨ -b^{27, 26}_1 c b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ p_675 ∨ b^{27, 26}_0 c in DIMACS: 14708 14709 14710 675 14711 0 14708 14709 14710 675 -14712 0 14708 14709 14710 675 14713 0 c -1-1 --> -2 c ( b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ b^{27, 25}_0 ∧ -p_675) -> ( b^{27, 26}_2 ∧ b^{27, 26}_1 ∧ -b^{27, 26}_0) c in CNF: c -b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ p_675 ∨ b^{27, 26}_2 c -b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ p_675 ∨ b^{27, 26}_1 c -b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ p_675 ∨ -b^{27, 26}_0 c in DIMACS: -14708 14709 -14710 675 14711 0 -14708 14709 -14710 675 14712 0 -14708 14709 -14710 675 -14713 0 c -2-1 --> break c ( b^{27, 25}_2 ∧ b^{27, 25}_1 ∧ -b^{27, 25}_0 ∧ -p_675) -> break c in CNF: c -b^{27, 25}_2 ∨ -b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ p_675 ∨ break c in DIMACS: -14708 -14709 14710 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 25}_2 ∧ -b^{27, 25}_1 ∧ -b^{27, 25}_0 ∧ true) c in CNF: c -b^{27, 25}_2 ∨ b^{27, 25}_1 ∨ b^{27, 25}_0 ∨ false c in DIMACS: -14708 14709 14710 0 c 3 does not represent an automaton state. c -(-b^{27, 25}_2 ∧ b^{27, 25}_1 ∧ b^{27, 25}_0 ∧ true) c in CNF: c b^{27, 25}_2 ∨ -b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ false c in DIMACS: 14708 -14709 -14710 0 c -3 does not represent an automaton state. c -( b^{27, 25}_2 ∧ b^{27, 25}_1 ∧ b^{27, 25}_0 ∧ true) c in CNF: c -b^{27, 25}_2 ∨ -b^{27, 25}_1 ∨ -b^{27, 25}_0 ∨ false c in DIMACS: -14708 -14709 -14710 0 c i = 26 c -2+1 --> -1 c ( b^{27, 26}_2 ∧ b^{27, 26}_1 ∧ -b^{27, 26}_0 ∧ p_702) -> ( b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ b^{27, 27}_0) c in CNF: c -b^{27, 26}_2 ∨ -b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ -p_702 ∨ b^{27, 27}_2 c -b^{27, 26}_2 ∨ -b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ -p_702 ∨ -b^{27, 27}_1 c -b^{27, 26}_2 ∨ -b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ -p_702 ∨ b^{27, 27}_0 c in DIMACS: -14711 -14712 14713 -702 14714 0 -14711 -14712 14713 -702 -14715 0 -14711 -14712 14713 -702 14716 0 c -1+1 --> 0 c ( b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ b^{27, 26}_0 ∧ p_702) -> (-b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ -b^{27, 27}_0) c in CNF: c -b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ -p_702 ∨ -b^{27, 27}_2 c -b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ -p_702 ∨ -b^{27, 27}_1 c -b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ -p_702 ∨ -b^{27, 27}_0 c in DIMACS: -14711 14712 -14713 -702 -14714 0 -14711 14712 -14713 -702 -14715 0 -14711 14712 -14713 -702 -14716 0 c 0+1 --> 1 c (-b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ -b^{27, 26}_0 ∧ p_702) -> (-b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ b^{27, 27}_0) c in CNF: c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ -p_702 ∨ -b^{27, 27}_2 c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ -p_702 ∨ -b^{27, 27}_1 c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ -p_702 ∨ b^{27, 27}_0 c in DIMACS: 14711 14712 14713 -702 -14714 0 14711 14712 14713 -702 -14715 0 14711 14712 14713 -702 14716 0 c 1+1 --> 2 c (-b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ b^{27, 26}_0 ∧ p_702) -> (-b^{27, 27}_2 ∧ b^{27, 27}_1 ∧ -b^{27, 27}_0) c in CNF: c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ -p_702 ∨ -b^{27, 27}_2 c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ -p_702 ∨ b^{27, 27}_1 c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ -p_702 ∨ -b^{27, 27}_0 c in DIMACS: 14711 14712 -14713 -702 -14714 0 14711 14712 -14713 -702 14715 0 14711 14712 -14713 -702 -14716 0 c 2+1 --> break c (-b^{27, 26}_2 ∧ b^{27, 26}_1 ∧ -b^{27, 26}_0 ∧ p_702) -> break c in CNF: c b^{27, 26}_2 ∨ -b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ -p_702 ∨ break c in DIMACS: 14711 -14712 14713 -702 1162 0 c 2-1 --> 1 c (-b^{27, 26}_2 ∧ b^{27, 26}_1 ∧ -b^{27, 26}_0 ∧ -p_702) -> (-b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ b^{27, 27}_0) c in CNF: c b^{27, 26}_2 ∨ -b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ p_702 ∨ -b^{27, 27}_2 c b^{27, 26}_2 ∨ -b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ p_702 ∨ -b^{27, 27}_1 c b^{27, 26}_2 ∨ -b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ p_702 ∨ b^{27, 27}_0 c in DIMACS: 14711 -14712 14713 702 -14714 0 14711 -14712 14713 702 -14715 0 14711 -14712 14713 702 14716 0 c 1-1 --> 0 c (-b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ b^{27, 26}_0 ∧ -p_702) -> (-b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ -b^{27, 27}_0) c in CNF: c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ p_702 ∨ -b^{27, 27}_2 c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ p_702 ∨ -b^{27, 27}_1 c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ p_702 ∨ -b^{27, 27}_0 c in DIMACS: 14711 14712 -14713 702 -14714 0 14711 14712 -14713 702 -14715 0 14711 14712 -14713 702 -14716 0 c 0-1 --> -1 c (-b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ -b^{27, 26}_0 ∧ -p_702) -> ( b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ b^{27, 27}_0) c in CNF: c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ p_702 ∨ b^{27, 27}_2 c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ p_702 ∨ -b^{27, 27}_1 c b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ p_702 ∨ b^{27, 27}_0 c in DIMACS: 14711 14712 14713 702 14714 0 14711 14712 14713 702 -14715 0 14711 14712 14713 702 14716 0 c -1-1 --> -2 c ( b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ b^{27, 26}_0 ∧ -p_702) -> ( b^{27, 27}_2 ∧ b^{27, 27}_1 ∧ -b^{27, 27}_0) c in CNF: c -b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ p_702 ∨ b^{27, 27}_2 c -b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ p_702 ∨ b^{27, 27}_1 c -b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ p_702 ∨ -b^{27, 27}_0 c in DIMACS: -14711 14712 -14713 702 14714 0 -14711 14712 -14713 702 14715 0 -14711 14712 -14713 702 -14716 0 c -2-1 --> break c ( b^{27, 26}_2 ∧ b^{27, 26}_1 ∧ -b^{27, 26}_0 ∧ -p_702) -> break c in CNF: c -b^{27, 26}_2 ∨ -b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ p_702 ∨ break c in DIMACS: -14711 -14712 14713 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 26}_2 ∧ -b^{27, 26}_1 ∧ -b^{27, 26}_0 ∧ true) c in CNF: c -b^{27, 26}_2 ∨ b^{27, 26}_1 ∨ b^{27, 26}_0 ∨ false c in DIMACS: -14711 14712 14713 0 c 3 does not represent an automaton state. c -(-b^{27, 26}_2 ∧ b^{27, 26}_1 ∧ b^{27, 26}_0 ∧ true) c in CNF: c b^{27, 26}_2 ∨ -b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ false c in DIMACS: 14711 -14712 -14713 0 c -3 does not represent an automaton state. c -( b^{27, 26}_2 ∧ b^{27, 26}_1 ∧ b^{27, 26}_0 ∧ true) c in CNF: c -b^{27, 26}_2 ∨ -b^{27, 26}_1 ∨ -b^{27, 26}_0 ∨ false c in DIMACS: -14711 -14712 -14713 0 c i = 27 c -2+1 --> -1 c ( b^{27, 27}_2 ∧ b^{27, 27}_1 ∧ -b^{27, 27}_0 ∧ p_729) -> ( b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ b^{27, 28}_0) c in CNF: c -b^{27, 27}_2 ∨ -b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ -p_729 ∨ b^{27, 28}_2 c -b^{27, 27}_2 ∨ -b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ -p_729 ∨ -b^{27, 28}_1 c -b^{27, 27}_2 ∨ -b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ -p_729 ∨ b^{27, 28}_0 c in DIMACS: -14714 -14715 14716 -729 14717 0 -14714 -14715 14716 -729 -14718 0 -14714 -14715 14716 -729 14719 0 c -1+1 --> 0 c ( b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ b^{27, 27}_0 ∧ p_729) -> (-b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ -b^{27, 28}_0) c in CNF: c -b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ -p_729 ∨ -b^{27, 28}_2 c -b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ -p_729 ∨ -b^{27, 28}_1 c -b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ -p_729 ∨ -b^{27, 28}_0 c in DIMACS: -14714 14715 -14716 -729 -14717 0 -14714 14715 -14716 -729 -14718 0 -14714 14715 -14716 -729 -14719 0 c 0+1 --> 1 c (-b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ -b^{27, 27}_0 ∧ p_729) -> (-b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ b^{27, 28}_0) c in CNF: c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ -p_729 ∨ -b^{27, 28}_2 c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ -p_729 ∨ -b^{27, 28}_1 c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ -p_729 ∨ b^{27, 28}_0 c in DIMACS: 14714 14715 14716 -729 -14717 0 14714 14715 14716 -729 -14718 0 14714 14715 14716 -729 14719 0 c 1+1 --> 2 c (-b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ b^{27, 27}_0 ∧ p_729) -> (-b^{27, 28}_2 ∧ b^{27, 28}_1 ∧ -b^{27, 28}_0) c in CNF: c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ -p_729 ∨ -b^{27, 28}_2 c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ -p_729 ∨ b^{27, 28}_1 c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ -p_729 ∨ -b^{27, 28}_0 c in DIMACS: 14714 14715 -14716 -729 -14717 0 14714 14715 -14716 -729 14718 0 14714 14715 -14716 -729 -14719 0 c 2+1 --> break c (-b^{27, 27}_2 ∧ b^{27, 27}_1 ∧ -b^{27, 27}_0 ∧ p_729) -> break c in CNF: c b^{27, 27}_2 ∨ -b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ -p_729 ∨ break c in DIMACS: 14714 -14715 14716 -729 1162 0 c 2-1 --> 1 c (-b^{27, 27}_2 ∧ b^{27, 27}_1 ∧ -b^{27, 27}_0 ∧ -p_729) -> (-b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ b^{27, 28}_0) c in CNF: c b^{27, 27}_2 ∨ -b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ p_729 ∨ -b^{27, 28}_2 c b^{27, 27}_2 ∨ -b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ p_729 ∨ -b^{27, 28}_1 c b^{27, 27}_2 ∨ -b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ p_729 ∨ b^{27, 28}_0 c in DIMACS: 14714 -14715 14716 729 -14717 0 14714 -14715 14716 729 -14718 0 14714 -14715 14716 729 14719 0 c 1-1 --> 0 c (-b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ b^{27, 27}_0 ∧ -p_729) -> (-b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ -b^{27, 28}_0) c in CNF: c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ p_729 ∨ -b^{27, 28}_2 c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ p_729 ∨ -b^{27, 28}_1 c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ p_729 ∨ -b^{27, 28}_0 c in DIMACS: 14714 14715 -14716 729 -14717 0 14714 14715 -14716 729 -14718 0 14714 14715 -14716 729 -14719 0 c 0-1 --> -1 c (-b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ -b^{27, 27}_0 ∧ -p_729) -> ( b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ b^{27, 28}_0) c in CNF: c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ p_729 ∨ b^{27, 28}_2 c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ p_729 ∨ -b^{27, 28}_1 c b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ p_729 ∨ b^{27, 28}_0 c in DIMACS: 14714 14715 14716 729 14717 0 14714 14715 14716 729 -14718 0 14714 14715 14716 729 14719 0 c -1-1 --> -2 c ( b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ b^{27, 27}_0 ∧ -p_729) -> ( b^{27, 28}_2 ∧ b^{27, 28}_1 ∧ -b^{27, 28}_0) c in CNF: c -b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ p_729 ∨ b^{27, 28}_2 c -b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ p_729 ∨ b^{27, 28}_1 c -b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ p_729 ∨ -b^{27, 28}_0 c in DIMACS: -14714 14715 -14716 729 14717 0 -14714 14715 -14716 729 14718 0 -14714 14715 -14716 729 -14719 0 c -2-1 --> break c ( b^{27, 27}_2 ∧ b^{27, 27}_1 ∧ -b^{27, 27}_0 ∧ -p_729) -> break c in CNF: c -b^{27, 27}_2 ∨ -b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ p_729 ∨ break c in DIMACS: -14714 -14715 14716 729 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 27}_2 ∧ -b^{27, 27}_1 ∧ -b^{27, 27}_0 ∧ true) c in CNF: c -b^{27, 27}_2 ∨ b^{27, 27}_1 ∨ b^{27, 27}_0 ∨ false c in DIMACS: -14714 14715 14716 0 c 3 does not represent an automaton state. c -(-b^{27, 27}_2 ∧ b^{27, 27}_1 ∧ b^{27, 27}_0 ∧ true) c in CNF: c b^{27, 27}_2 ∨ -b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ false c in DIMACS: 14714 -14715 -14716 0 c -3 does not represent an automaton state. c -( b^{27, 27}_2 ∧ b^{27, 27}_1 ∧ b^{27, 27}_0 ∧ true) c in CNF: c -b^{27, 27}_2 ∨ -b^{27, 27}_1 ∨ -b^{27, 27}_0 ∨ false c in DIMACS: -14714 -14715 -14716 0 c i = 28 c -2+1 --> -1 c ( b^{27, 28}_2 ∧ b^{27, 28}_1 ∧ -b^{27, 28}_0 ∧ p_756) -> ( b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ b^{27, 29}_0) c in CNF: c -b^{27, 28}_2 ∨ -b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ -p_756 ∨ b^{27, 29}_2 c -b^{27, 28}_2 ∨ -b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ -p_756 ∨ -b^{27, 29}_1 c -b^{27, 28}_2 ∨ -b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ -p_756 ∨ b^{27, 29}_0 c in DIMACS: -14717 -14718 14719 -756 14720 0 -14717 -14718 14719 -756 -14721 0 -14717 -14718 14719 -756 14722 0 c -1+1 --> 0 c ( b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ b^{27, 28}_0 ∧ p_756) -> (-b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ -b^{27, 29}_0) c in CNF: c -b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ -p_756 ∨ -b^{27, 29}_2 c -b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ -p_756 ∨ -b^{27, 29}_1 c -b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ -p_756 ∨ -b^{27, 29}_0 c in DIMACS: -14717 14718 -14719 -756 -14720 0 -14717 14718 -14719 -756 -14721 0 -14717 14718 -14719 -756 -14722 0 c 0+1 --> 1 c (-b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ -b^{27, 28}_0 ∧ p_756) -> (-b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ b^{27, 29}_0) c in CNF: c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ -p_756 ∨ -b^{27, 29}_2 c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ -p_756 ∨ -b^{27, 29}_1 c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ -p_756 ∨ b^{27, 29}_0 c in DIMACS: 14717 14718 14719 -756 -14720 0 14717 14718 14719 -756 -14721 0 14717 14718 14719 -756 14722 0 c 1+1 --> 2 c (-b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ b^{27, 28}_0 ∧ p_756) -> (-b^{27, 29}_2 ∧ b^{27, 29}_1 ∧ -b^{27, 29}_0) c in CNF: c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ -p_756 ∨ -b^{27, 29}_2 c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ -p_756 ∨ b^{27, 29}_1 c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ -p_756 ∨ -b^{27, 29}_0 c in DIMACS: 14717 14718 -14719 -756 -14720 0 14717 14718 -14719 -756 14721 0 14717 14718 -14719 -756 -14722 0 c 2+1 --> break c (-b^{27, 28}_2 ∧ b^{27, 28}_1 ∧ -b^{27, 28}_0 ∧ p_756) -> break c in CNF: c b^{27, 28}_2 ∨ -b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ -p_756 ∨ break c in DIMACS: 14717 -14718 14719 -756 1162 0 c 2-1 --> 1 c (-b^{27, 28}_2 ∧ b^{27, 28}_1 ∧ -b^{27, 28}_0 ∧ -p_756) -> (-b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ b^{27, 29}_0) c in CNF: c b^{27, 28}_2 ∨ -b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ p_756 ∨ -b^{27, 29}_2 c b^{27, 28}_2 ∨ -b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ p_756 ∨ -b^{27, 29}_1 c b^{27, 28}_2 ∨ -b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ p_756 ∨ b^{27, 29}_0 c in DIMACS: 14717 -14718 14719 756 -14720 0 14717 -14718 14719 756 -14721 0 14717 -14718 14719 756 14722 0 c 1-1 --> 0 c (-b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ b^{27, 28}_0 ∧ -p_756) -> (-b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ -b^{27, 29}_0) c in CNF: c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ p_756 ∨ -b^{27, 29}_2 c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ p_756 ∨ -b^{27, 29}_1 c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ p_756 ∨ -b^{27, 29}_0 c in DIMACS: 14717 14718 -14719 756 -14720 0 14717 14718 -14719 756 -14721 0 14717 14718 -14719 756 -14722 0 c 0-1 --> -1 c (-b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ -b^{27, 28}_0 ∧ -p_756) -> ( b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ b^{27, 29}_0) c in CNF: c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ p_756 ∨ b^{27, 29}_2 c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ p_756 ∨ -b^{27, 29}_1 c b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ p_756 ∨ b^{27, 29}_0 c in DIMACS: 14717 14718 14719 756 14720 0 14717 14718 14719 756 -14721 0 14717 14718 14719 756 14722 0 c -1-1 --> -2 c ( b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ b^{27, 28}_0 ∧ -p_756) -> ( b^{27, 29}_2 ∧ b^{27, 29}_1 ∧ -b^{27, 29}_0) c in CNF: c -b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ p_756 ∨ b^{27, 29}_2 c -b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ p_756 ∨ b^{27, 29}_1 c -b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ p_756 ∨ -b^{27, 29}_0 c in DIMACS: -14717 14718 -14719 756 14720 0 -14717 14718 -14719 756 14721 0 -14717 14718 -14719 756 -14722 0 c -2-1 --> break c ( b^{27, 28}_2 ∧ b^{27, 28}_1 ∧ -b^{27, 28}_0 ∧ -p_756) -> break c in CNF: c -b^{27, 28}_2 ∨ -b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ p_756 ∨ break c in DIMACS: -14717 -14718 14719 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 28}_2 ∧ -b^{27, 28}_1 ∧ -b^{27, 28}_0 ∧ true) c in CNF: c -b^{27, 28}_2 ∨ b^{27, 28}_1 ∨ b^{27, 28}_0 ∨ false c in DIMACS: -14717 14718 14719 0 c 3 does not represent an automaton state. c -(-b^{27, 28}_2 ∧ b^{27, 28}_1 ∧ b^{27, 28}_0 ∧ true) c in CNF: c b^{27, 28}_2 ∨ -b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ false c in DIMACS: 14717 -14718 -14719 0 c -3 does not represent an automaton state. c -( b^{27, 28}_2 ∧ b^{27, 28}_1 ∧ b^{27, 28}_0 ∧ true) c in CNF: c -b^{27, 28}_2 ∨ -b^{27, 28}_1 ∨ -b^{27, 28}_0 ∨ false c in DIMACS: -14717 -14718 -14719 0 c i = 29 c -2+1 --> -1 c ( b^{27, 29}_2 ∧ b^{27, 29}_1 ∧ -b^{27, 29}_0 ∧ p_783) -> ( b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ b^{27, 30}_0) c in CNF: c -b^{27, 29}_2 ∨ -b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ -p_783 ∨ b^{27, 30}_2 c -b^{27, 29}_2 ∨ -b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ -p_783 ∨ -b^{27, 30}_1 c -b^{27, 29}_2 ∨ -b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ -p_783 ∨ b^{27, 30}_0 c in DIMACS: -14720 -14721 14722 -783 14723 0 -14720 -14721 14722 -783 -14724 0 -14720 -14721 14722 -783 14725 0 c -1+1 --> 0 c ( b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ b^{27, 29}_0 ∧ p_783) -> (-b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ -b^{27, 30}_0) c in CNF: c -b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ -p_783 ∨ -b^{27, 30}_2 c -b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ -p_783 ∨ -b^{27, 30}_1 c -b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ -p_783 ∨ -b^{27, 30}_0 c in DIMACS: -14720 14721 -14722 -783 -14723 0 -14720 14721 -14722 -783 -14724 0 -14720 14721 -14722 -783 -14725 0 c 0+1 --> 1 c (-b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ -b^{27, 29}_0 ∧ p_783) -> (-b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ b^{27, 30}_0) c in CNF: c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ -p_783 ∨ -b^{27, 30}_2 c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ -p_783 ∨ -b^{27, 30}_1 c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ -p_783 ∨ b^{27, 30}_0 c in DIMACS: 14720 14721 14722 -783 -14723 0 14720 14721 14722 -783 -14724 0 14720 14721 14722 -783 14725 0 c 1+1 --> 2 c (-b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ b^{27, 29}_0 ∧ p_783) -> (-b^{27, 30}_2 ∧ b^{27, 30}_1 ∧ -b^{27, 30}_0) c in CNF: c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ -p_783 ∨ -b^{27, 30}_2 c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ -p_783 ∨ b^{27, 30}_1 c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ -p_783 ∨ -b^{27, 30}_0 c in DIMACS: 14720 14721 -14722 -783 -14723 0 14720 14721 -14722 -783 14724 0 14720 14721 -14722 -783 -14725 0 c 2+1 --> break c (-b^{27, 29}_2 ∧ b^{27, 29}_1 ∧ -b^{27, 29}_0 ∧ p_783) -> break c in CNF: c b^{27, 29}_2 ∨ -b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ -p_783 ∨ break c in DIMACS: 14720 -14721 14722 -783 1162 0 c 2-1 --> 1 c (-b^{27, 29}_2 ∧ b^{27, 29}_1 ∧ -b^{27, 29}_0 ∧ -p_783) -> (-b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ b^{27, 30}_0) c in CNF: c b^{27, 29}_2 ∨ -b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ p_783 ∨ -b^{27, 30}_2 c b^{27, 29}_2 ∨ -b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ p_783 ∨ -b^{27, 30}_1 c b^{27, 29}_2 ∨ -b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ p_783 ∨ b^{27, 30}_0 c in DIMACS: 14720 -14721 14722 783 -14723 0 14720 -14721 14722 783 -14724 0 14720 -14721 14722 783 14725 0 c 1-1 --> 0 c (-b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ b^{27, 29}_0 ∧ -p_783) -> (-b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ -b^{27, 30}_0) c in CNF: c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ p_783 ∨ -b^{27, 30}_2 c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ p_783 ∨ -b^{27, 30}_1 c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ p_783 ∨ -b^{27, 30}_0 c in DIMACS: 14720 14721 -14722 783 -14723 0 14720 14721 -14722 783 -14724 0 14720 14721 -14722 783 -14725 0 c 0-1 --> -1 c (-b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ -b^{27, 29}_0 ∧ -p_783) -> ( b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ b^{27, 30}_0) c in CNF: c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ p_783 ∨ b^{27, 30}_2 c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ p_783 ∨ -b^{27, 30}_1 c b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ p_783 ∨ b^{27, 30}_0 c in DIMACS: 14720 14721 14722 783 14723 0 14720 14721 14722 783 -14724 0 14720 14721 14722 783 14725 0 c -1-1 --> -2 c ( b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ b^{27, 29}_0 ∧ -p_783) -> ( b^{27, 30}_2 ∧ b^{27, 30}_1 ∧ -b^{27, 30}_0) c in CNF: c -b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ p_783 ∨ b^{27, 30}_2 c -b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ p_783 ∨ b^{27, 30}_1 c -b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ p_783 ∨ -b^{27, 30}_0 c in DIMACS: -14720 14721 -14722 783 14723 0 -14720 14721 -14722 783 14724 0 -14720 14721 -14722 783 -14725 0 c -2-1 --> break c ( b^{27, 29}_2 ∧ b^{27, 29}_1 ∧ -b^{27, 29}_0 ∧ -p_783) -> break c in CNF: c -b^{27, 29}_2 ∨ -b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ p_783 ∨ break c in DIMACS: -14720 -14721 14722 783 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 29}_2 ∧ -b^{27, 29}_1 ∧ -b^{27, 29}_0 ∧ true) c in CNF: c -b^{27, 29}_2 ∨ b^{27, 29}_1 ∨ b^{27, 29}_0 ∨ false c in DIMACS: -14720 14721 14722 0 c 3 does not represent an automaton state. c -(-b^{27, 29}_2 ∧ b^{27, 29}_1 ∧ b^{27, 29}_0 ∧ true) c in CNF: c b^{27, 29}_2 ∨ -b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ false c in DIMACS: 14720 -14721 -14722 0 c -3 does not represent an automaton state. c -( b^{27, 29}_2 ∧ b^{27, 29}_1 ∧ b^{27, 29}_0 ∧ true) c in CNF: c -b^{27, 29}_2 ∨ -b^{27, 29}_1 ∨ -b^{27, 29}_0 ∨ false c in DIMACS: -14720 -14721 -14722 0 c i = 30 c -2+1 --> -1 c ( b^{27, 30}_2 ∧ b^{27, 30}_1 ∧ -b^{27, 30}_0 ∧ p_810) -> ( b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ b^{27, 31}_0) c in CNF: c -b^{27, 30}_2 ∨ -b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ -p_810 ∨ b^{27, 31}_2 c -b^{27, 30}_2 ∨ -b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ -p_810 ∨ -b^{27, 31}_1 c -b^{27, 30}_2 ∨ -b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ -p_810 ∨ b^{27, 31}_0 c in DIMACS: -14723 -14724 14725 -810 14726 0 -14723 -14724 14725 -810 -14727 0 -14723 -14724 14725 -810 14728 0 c -1+1 --> 0 c ( b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ b^{27, 30}_0 ∧ p_810) -> (-b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ -b^{27, 31}_0) c in CNF: c -b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ -p_810 ∨ -b^{27, 31}_2 c -b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ -p_810 ∨ -b^{27, 31}_1 c -b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ -p_810 ∨ -b^{27, 31}_0 c in DIMACS: -14723 14724 -14725 -810 -14726 0 -14723 14724 -14725 -810 -14727 0 -14723 14724 -14725 -810 -14728 0 c 0+1 --> 1 c (-b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ -b^{27, 30}_0 ∧ p_810) -> (-b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ b^{27, 31}_0) c in CNF: c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ -p_810 ∨ -b^{27, 31}_2 c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ -p_810 ∨ -b^{27, 31}_1 c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ -p_810 ∨ b^{27, 31}_0 c in DIMACS: 14723 14724 14725 -810 -14726 0 14723 14724 14725 -810 -14727 0 14723 14724 14725 -810 14728 0 c 1+1 --> 2 c (-b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ b^{27, 30}_0 ∧ p_810) -> (-b^{27, 31}_2 ∧ b^{27, 31}_1 ∧ -b^{27, 31}_0) c in CNF: c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ -p_810 ∨ -b^{27, 31}_2 c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ -p_810 ∨ b^{27, 31}_1 c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ -p_810 ∨ -b^{27, 31}_0 c in DIMACS: 14723 14724 -14725 -810 -14726 0 14723 14724 -14725 -810 14727 0 14723 14724 -14725 -810 -14728 0 c 2+1 --> break c (-b^{27, 30}_2 ∧ b^{27, 30}_1 ∧ -b^{27, 30}_0 ∧ p_810) -> break c in CNF: c b^{27, 30}_2 ∨ -b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ -p_810 ∨ break c in DIMACS: 14723 -14724 14725 -810 1162 0 c 2-1 --> 1 c (-b^{27, 30}_2 ∧ b^{27, 30}_1 ∧ -b^{27, 30}_0 ∧ -p_810) -> (-b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ b^{27, 31}_0) c in CNF: c b^{27, 30}_2 ∨ -b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ p_810 ∨ -b^{27, 31}_2 c b^{27, 30}_2 ∨ -b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ p_810 ∨ -b^{27, 31}_1 c b^{27, 30}_2 ∨ -b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ p_810 ∨ b^{27, 31}_0 c in DIMACS: 14723 -14724 14725 810 -14726 0 14723 -14724 14725 810 -14727 0 14723 -14724 14725 810 14728 0 c 1-1 --> 0 c (-b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ b^{27, 30}_0 ∧ -p_810) -> (-b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ -b^{27, 31}_0) c in CNF: c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ p_810 ∨ -b^{27, 31}_2 c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ p_810 ∨ -b^{27, 31}_1 c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ p_810 ∨ -b^{27, 31}_0 c in DIMACS: 14723 14724 -14725 810 -14726 0 14723 14724 -14725 810 -14727 0 14723 14724 -14725 810 -14728 0 c 0-1 --> -1 c (-b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ -b^{27, 30}_0 ∧ -p_810) -> ( b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ b^{27, 31}_0) c in CNF: c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ p_810 ∨ b^{27, 31}_2 c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ p_810 ∨ -b^{27, 31}_1 c b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ p_810 ∨ b^{27, 31}_0 c in DIMACS: 14723 14724 14725 810 14726 0 14723 14724 14725 810 -14727 0 14723 14724 14725 810 14728 0 c -1-1 --> -2 c ( b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ b^{27, 30}_0 ∧ -p_810) -> ( b^{27, 31}_2 ∧ b^{27, 31}_1 ∧ -b^{27, 31}_0) c in CNF: c -b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ p_810 ∨ b^{27, 31}_2 c -b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ p_810 ∨ b^{27, 31}_1 c -b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ p_810 ∨ -b^{27, 31}_0 c in DIMACS: -14723 14724 -14725 810 14726 0 -14723 14724 -14725 810 14727 0 -14723 14724 -14725 810 -14728 0 c -2-1 --> break c ( b^{27, 30}_2 ∧ b^{27, 30}_1 ∧ -b^{27, 30}_0 ∧ -p_810) -> break c in CNF: c -b^{27, 30}_2 ∨ -b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ p_810 ∨ break c in DIMACS: -14723 -14724 14725 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 30}_2 ∧ -b^{27, 30}_1 ∧ -b^{27, 30}_0 ∧ true) c in CNF: c -b^{27, 30}_2 ∨ b^{27, 30}_1 ∨ b^{27, 30}_0 ∨ false c in DIMACS: -14723 14724 14725 0 c 3 does not represent an automaton state. c -(-b^{27, 30}_2 ∧ b^{27, 30}_1 ∧ b^{27, 30}_0 ∧ true) c in CNF: c b^{27, 30}_2 ∨ -b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ false c in DIMACS: 14723 -14724 -14725 0 c -3 does not represent an automaton state. c -( b^{27, 30}_2 ∧ b^{27, 30}_1 ∧ b^{27, 30}_0 ∧ true) c in CNF: c -b^{27, 30}_2 ∨ -b^{27, 30}_1 ∨ -b^{27, 30}_0 ∨ false c in DIMACS: -14723 -14724 -14725 0 c i = 31 c -2+1 --> -1 c ( b^{27, 31}_2 ∧ b^{27, 31}_1 ∧ -b^{27, 31}_0 ∧ p_837) -> ( b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ b^{27, 32}_0) c in CNF: c -b^{27, 31}_2 ∨ -b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ -p_837 ∨ b^{27, 32}_2 c -b^{27, 31}_2 ∨ -b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ -p_837 ∨ -b^{27, 32}_1 c -b^{27, 31}_2 ∨ -b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ -p_837 ∨ b^{27, 32}_0 c in DIMACS: -14726 -14727 14728 -837 14729 0 -14726 -14727 14728 -837 -14730 0 -14726 -14727 14728 -837 14731 0 c -1+1 --> 0 c ( b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ b^{27, 31}_0 ∧ p_837) -> (-b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ -b^{27, 32}_0) c in CNF: c -b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ -p_837 ∨ -b^{27, 32}_2 c -b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ -p_837 ∨ -b^{27, 32}_1 c -b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ -p_837 ∨ -b^{27, 32}_0 c in DIMACS: -14726 14727 -14728 -837 -14729 0 -14726 14727 -14728 -837 -14730 0 -14726 14727 -14728 -837 -14731 0 c 0+1 --> 1 c (-b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ -b^{27, 31}_0 ∧ p_837) -> (-b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ b^{27, 32}_0) c in CNF: c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ -p_837 ∨ -b^{27, 32}_2 c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ -p_837 ∨ -b^{27, 32}_1 c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ -p_837 ∨ b^{27, 32}_0 c in DIMACS: 14726 14727 14728 -837 -14729 0 14726 14727 14728 -837 -14730 0 14726 14727 14728 -837 14731 0 c 1+1 --> 2 c (-b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ b^{27, 31}_0 ∧ p_837) -> (-b^{27, 32}_2 ∧ b^{27, 32}_1 ∧ -b^{27, 32}_0) c in CNF: c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ -p_837 ∨ -b^{27, 32}_2 c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ -p_837 ∨ b^{27, 32}_1 c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ -p_837 ∨ -b^{27, 32}_0 c in DIMACS: 14726 14727 -14728 -837 -14729 0 14726 14727 -14728 -837 14730 0 14726 14727 -14728 -837 -14731 0 c 2+1 --> break c (-b^{27, 31}_2 ∧ b^{27, 31}_1 ∧ -b^{27, 31}_0 ∧ p_837) -> break c in CNF: c b^{27, 31}_2 ∨ -b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ -p_837 ∨ break c in DIMACS: 14726 -14727 14728 -837 1162 0 c 2-1 --> 1 c (-b^{27, 31}_2 ∧ b^{27, 31}_1 ∧ -b^{27, 31}_0 ∧ -p_837) -> (-b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ b^{27, 32}_0) c in CNF: c b^{27, 31}_2 ∨ -b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ p_837 ∨ -b^{27, 32}_2 c b^{27, 31}_2 ∨ -b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ p_837 ∨ -b^{27, 32}_1 c b^{27, 31}_2 ∨ -b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ p_837 ∨ b^{27, 32}_0 c in DIMACS: 14726 -14727 14728 837 -14729 0 14726 -14727 14728 837 -14730 0 14726 -14727 14728 837 14731 0 c 1-1 --> 0 c (-b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ b^{27, 31}_0 ∧ -p_837) -> (-b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ -b^{27, 32}_0) c in CNF: c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ p_837 ∨ -b^{27, 32}_2 c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ p_837 ∨ -b^{27, 32}_1 c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ p_837 ∨ -b^{27, 32}_0 c in DIMACS: 14726 14727 -14728 837 -14729 0 14726 14727 -14728 837 -14730 0 14726 14727 -14728 837 -14731 0 c 0-1 --> -1 c (-b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ -b^{27, 31}_0 ∧ -p_837) -> ( b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ b^{27, 32}_0) c in CNF: c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ p_837 ∨ b^{27, 32}_2 c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ p_837 ∨ -b^{27, 32}_1 c b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ p_837 ∨ b^{27, 32}_0 c in DIMACS: 14726 14727 14728 837 14729 0 14726 14727 14728 837 -14730 0 14726 14727 14728 837 14731 0 c -1-1 --> -2 c ( b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ b^{27, 31}_0 ∧ -p_837) -> ( b^{27, 32}_2 ∧ b^{27, 32}_1 ∧ -b^{27, 32}_0) c in CNF: c -b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ p_837 ∨ b^{27, 32}_2 c -b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ p_837 ∨ b^{27, 32}_1 c -b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ p_837 ∨ -b^{27, 32}_0 c in DIMACS: -14726 14727 -14728 837 14729 0 -14726 14727 -14728 837 14730 0 -14726 14727 -14728 837 -14731 0 c -2-1 --> break c ( b^{27, 31}_2 ∧ b^{27, 31}_1 ∧ -b^{27, 31}_0 ∧ -p_837) -> break c in CNF: c -b^{27, 31}_2 ∨ -b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ p_837 ∨ break c in DIMACS: -14726 -14727 14728 837 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 31}_2 ∧ -b^{27, 31}_1 ∧ -b^{27, 31}_0 ∧ true) c in CNF: c -b^{27, 31}_2 ∨ b^{27, 31}_1 ∨ b^{27, 31}_0 ∨ false c in DIMACS: -14726 14727 14728 0 c 3 does not represent an automaton state. c -(-b^{27, 31}_2 ∧ b^{27, 31}_1 ∧ b^{27, 31}_0 ∧ true) c in CNF: c b^{27, 31}_2 ∨ -b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ false c in DIMACS: 14726 -14727 -14728 0 c -3 does not represent an automaton state. c -( b^{27, 31}_2 ∧ b^{27, 31}_1 ∧ b^{27, 31}_0 ∧ true) c in CNF: c -b^{27, 31}_2 ∨ -b^{27, 31}_1 ∨ -b^{27, 31}_0 ∨ false c in DIMACS: -14726 -14727 -14728 0 c i = 32 c -2+1 --> -1 c ( b^{27, 32}_2 ∧ b^{27, 32}_1 ∧ -b^{27, 32}_0 ∧ p_864) -> ( b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ b^{27, 33}_0) c in CNF: c -b^{27, 32}_2 ∨ -b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ -p_864 ∨ b^{27, 33}_2 c -b^{27, 32}_2 ∨ -b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ -p_864 ∨ -b^{27, 33}_1 c -b^{27, 32}_2 ∨ -b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ -p_864 ∨ b^{27, 33}_0 c in DIMACS: -14729 -14730 14731 -864 14732 0 -14729 -14730 14731 -864 -14733 0 -14729 -14730 14731 -864 14734 0 c -1+1 --> 0 c ( b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ b^{27, 32}_0 ∧ p_864) -> (-b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ -b^{27, 33}_0) c in CNF: c -b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ -p_864 ∨ -b^{27, 33}_2 c -b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ -p_864 ∨ -b^{27, 33}_1 c -b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ -p_864 ∨ -b^{27, 33}_0 c in DIMACS: -14729 14730 -14731 -864 -14732 0 -14729 14730 -14731 -864 -14733 0 -14729 14730 -14731 -864 -14734 0 c 0+1 --> 1 c (-b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ -b^{27, 32}_0 ∧ p_864) -> (-b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ b^{27, 33}_0) c in CNF: c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ -p_864 ∨ -b^{27, 33}_2 c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ -p_864 ∨ -b^{27, 33}_1 c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ -p_864 ∨ b^{27, 33}_0 c in DIMACS: 14729 14730 14731 -864 -14732 0 14729 14730 14731 -864 -14733 0 14729 14730 14731 -864 14734 0 c 1+1 --> 2 c (-b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ b^{27, 32}_0 ∧ p_864) -> (-b^{27, 33}_2 ∧ b^{27, 33}_1 ∧ -b^{27, 33}_0) c in CNF: c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ -p_864 ∨ -b^{27, 33}_2 c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ -p_864 ∨ b^{27, 33}_1 c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ -p_864 ∨ -b^{27, 33}_0 c in DIMACS: 14729 14730 -14731 -864 -14732 0 14729 14730 -14731 -864 14733 0 14729 14730 -14731 -864 -14734 0 c 2+1 --> break c (-b^{27, 32}_2 ∧ b^{27, 32}_1 ∧ -b^{27, 32}_0 ∧ p_864) -> break c in CNF: c b^{27, 32}_2 ∨ -b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ -p_864 ∨ break c in DIMACS: 14729 -14730 14731 -864 1162 0 c 2-1 --> 1 c (-b^{27, 32}_2 ∧ b^{27, 32}_1 ∧ -b^{27, 32}_0 ∧ -p_864) -> (-b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ b^{27, 33}_0) c in CNF: c b^{27, 32}_2 ∨ -b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ p_864 ∨ -b^{27, 33}_2 c b^{27, 32}_2 ∨ -b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ p_864 ∨ -b^{27, 33}_1 c b^{27, 32}_2 ∨ -b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ p_864 ∨ b^{27, 33}_0 c in DIMACS: 14729 -14730 14731 864 -14732 0 14729 -14730 14731 864 -14733 0 14729 -14730 14731 864 14734 0 c 1-1 --> 0 c (-b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ b^{27, 32}_0 ∧ -p_864) -> (-b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ -b^{27, 33}_0) c in CNF: c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ p_864 ∨ -b^{27, 33}_2 c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ p_864 ∨ -b^{27, 33}_1 c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ p_864 ∨ -b^{27, 33}_0 c in DIMACS: 14729 14730 -14731 864 -14732 0 14729 14730 -14731 864 -14733 0 14729 14730 -14731 864 -14734 0 c 0-1 --> -1 c (-b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ -b^{27, 32}_0 ∧ -p_864) -> ( b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ b^{27, 33}_0) c in CNF: c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ p_864 ∨ b^{27, 33}_2 c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ p_864 ∨ -b^{27, 33}_1 c b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ p_864 ∨ b^{27, 33}_0 c in DIMACS: 14729 14730 14731 864 14732 0 14729 14730 14731 864 -14733 0 14729 14730 14731 864 14734 0 c -1-1 --> -2 c ( b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ b^{27, 32}_0 ∧ -p_864) -> ( b^{27, 33}_2 ∧ b^{27, 33}_1 ∧ -b^{27, 33}_0) c in CNF: c -b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ p_864 ∨ b^{27, 33}_2 c -b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ p_864 ∨ b^{27, 33}_1 c -b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ p_864 ∨ -b^{27, 33}_0 c in DIMACS: -14729 14730 -14731 864 14732 0 -14729 14730 -14731 864 14733 0 -14729 14730 -14731 864 -14734 0 c -2-1 --> break c ( b^{27, 32}_2 ∧ b^{27, 32}_1 ∧ -b^{27, 32}_0 ∧ -p_864) -> break c in CNF: c -b^{27, 32}_2 ∨ -b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ p_864 ∨ break c in DIMACS: -14729 -14730 14731 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 32}_2 ∧ -b^{27, 32}_1 ∧ -b^{27, 32}_0 ∧ true) c in CNF: c -b^{27, 32}_2 ∨ b^{27, 32}_1 ∨ b^{27, 32}_0 ∨ false c in DIMACS: -14729 14730 14731 0 c 3 does not represent an automaton state. c -(-b^{27, 32}_2 ∧ b^{27, 32}_1 ∧ b^{27, 32}_0 ∧ true) c in CNF: c b^{27, 32}_2 ∨ -b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ false c in DIMACS: 14729 -14730 -14731 0 c -3 does not represent an automaton state. c -( b^{27, 32}_2 ∧ b^{27, 32}_1 ∧ b^{27, 32}_0 ∧ true) c in CNF: c -b^{27, 32}_2 ∨ -b^{27, 32}_1 ∨ -b^{27, 32}_0 ∨ false c in DIMACS: -14729 -14730 -14731 0 c i = 33 c -2+1 --> -1 c ( b^{27, 33}_2 ∧ b^{27, 33}_1 ∧ -b^{27, 33}_0 ∧ p_891) -> ( b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ b^{27, 34}_0) c in CNF: c -b^{27, 33}_2 ∨ -b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ -p_891 ∨ b^{27, 34}_2 c -b^{27, 33}_2 ∨ -b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ -p_891 ∨ -b^{27, 34}_1 c -b^{27, 33}_2 ∨ -b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ -p_891 ∨ b^{27, 34}_0 c in DIMACS: -14732 -14733 14734 -891 14735 0 -14732 -14733 14734 -891 -14736 0 -14732 -14733 14734 -891 14737 0 c -1+1 --> 0 c ( b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ b^{27, 33}_0 ∧ p_891) -> (-b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ -b^{27, 34}_0) c in CNF: c -b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ -p_891 ∨ -b^{27, 34}_2 c -b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ -p_891 ∨ -b^{27, 34}_1 c -b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ -p_891 ∨ -b^{27, 34}_0 c in DIMACS: -14732 14733 -14734 -891 -14735 0 -14732 14733 -14734 -891 -14736 0 -14732 14733 -14734 -891 -14737 0 c 0+1 --> 1 c (-b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ -b^{27, 33}_0 ∧ p_891) -> (-b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ b^{27, 34}_0) c in CNF: c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ -p_891 ∨ -b^{27, 34}_2 c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ -p_891 ∨ -b^{27, 34}_1 c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ -p_891 ∨ b^{27, 34}_0 c in DIMACS: 14732 14733 14734 -891 -14735 0 14732 14733 14734 -891 -14736 0 14732 14733 14734 -891 14737 0 c 1+1 --> 2 c (-b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ b^{27, 33}_0 ∧ p_891) -> (-b^{27, 34}_2 ∧ b^{27, 34}_1 ∧ -b^{27, 34}_0) c in CNF: c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ -p_891 ∨ -b^{27, 34}_2 c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ -p_891 ∨ b^{27, 34}_1 c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ -p_891 ∨ -b^{27, 34}_0 c in DIMACS: 14732 14733 -14734 -891 -14735 0 14732 14733 -14734 -891 14736 0 14732 14733 -14734 -891 -14737 0 c 2+1 --> break c (-b^{27, 33}_2 ∧ b^{27, 33}_1 ∧ -b^{27, 33}_0 ∧ p_891) -> break c in CNF: c b^{27, 33}_2 ∨ -b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ -p_891 ∨ break c in DIMACS: 14732 -14733 14734 -891 1162 0 c 2-1 --> 1 c (-b^{27, 33}_2 ∧ b^{27, 33}_1 ∧ -b^{27, 33}_0 ∧ -p_891) -> (-b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ b^{27, 34}_0) c in CNF: c b^{27, 33}_2 ∨ -b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ p_891 ∨ -b^{27, 34}_2 c b^{27, 33}_2 ∨ -b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ p_891 ∨ -b^{27, 34}_1 c b^{27, 33}_2 ∨ -b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ p_891 ∨ b^{27, 34}_0 c in DIMACS: 14732 -14733 14734 891 -14735 0 14732 -14733 14734 891 -14736 0 14732 -14733 14734 891 14737 0 c 1-1 --> 0 c (-b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ b^{27, 33}_0 ∧ -p_891) -> (-b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ -b^{27, 34}_0) c in CNF: c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ p_891 ∨ -b^{27, 34}_2 c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ p_891 ∨ -b^{27, 34}_1 c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ p_891 ∨ -b^{27, 34}_0 c in DIMACS: 14732 14733 -14734 891 -14735 0 14732 14733 -14734 891 -14736 0 14732 14733 -14734 891 -14737 0 c 0-1 --> -1 c (-b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ -b^{27, 33}_0 ∧ -p_891) -> ( b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ b^{27, 34}_0) c in CNF: c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ p_891 ∨ b^{27, 34}_2 c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ p_891 ∨ -b^{27, 34}_1 c b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ p_891 ∨ b^{27, 34}_0 c in DIMACS: 14732 14733 14734 891 14735 0 14732 14733 14734 891 -14736 0 14732 14733 14734 891 14737 0 c -1-1 --> -2 c ( b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ b^{27, 33}_0 ∧ -p_891) -> ( b^{27, 34}_2 ∧ b^{27, 34}_1 ∧ -b^{27, 34}_0) c in CNF: c -b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ p_891 ∨ b^{27, 34}_2 c -b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ p_891 ∨ b^{27, 34}_1 c -b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ p_891 ∨ -b^{27, 34}_0 c in DIMACS: -14732 14733 -14734 891 14735 0 -14732 14733 -14734 891 14736 0 -14732 14733 -14734 891 -14737 0 c -2-1 --> break c ( b^{27, 33}_2 ∧ b^{27, 33}_1 ∧ -b^{27, 33}_0 ∧ -p_891) -> break c in CNF: c -b^{27, 33}_2 ∨ -b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ p_891 ∨ break c in DIMACS: -14732 -14733 14734 891 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 33}_2 ∧ -b^{27, 33}_1 ∧ -b^{27, 33}_0 ∧ true) c in CNF: c -b^{27, 33}_2 ∨ b^{27, 33}_1 ∨ b^{27, 33}_0 ∨ false c in DIMACS: -14732 14733 14734 0 c 3 does not represent an automaton state. c -(-b^{27, 33}_2 ∧ b^{27, 33}_1 ∧ b^{27, 33}_0 ∧ true) c in CNF: c b^{27, 33}_2 ∨ -b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ false c in DIMACS: 14732 -14733 -14734 0 c -3 does not represent an automaton state. c -( b^{27, 33}_2 ∧ b^{27, 33}_1 ∧ b^{27, 33}_0 ∧ true) c in CNF: c -b^{27, 33}_2 ∨ -b^{27, 33}_1 ∨ -b^{27, 33}_0 ∨ false c in DIMACS: -14732 -14733 -14734 0 c i = 34 c -2+1 --> -1 c ( b^{27, 34}_2 ∧ b^{27, 34}_1 ∧ -b^{27, 34}_0 ∧ p_918) -> ( b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ b^{27, 35}_0) c in CNF: c -b^{27, 34}_2 ∨ -b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ -p_918 ∨ b^{27, 35}_2 c -b^{27, 34}_2 ∨ -b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ -p_918 ∨ -b^{27, 35}_1 c -b^{27, 34}_2 ∨ -b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ -p_918 ∨ b^{27, 35}_0 c in DIMACS: -14735 -14736 14737 -918 14738 0 -14735 -14736 14737 -918 -14739 0 -14735 -14736 14737 -918 14740 0 c -1+1 --> 0 c ( b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ b^{27, 34}_0 ∧ p_918) -> (-b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ -b^{27, 35}_0) c in CNF: c -b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ -p_918 ∨ -b^{27, 35}_2 c -b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ -p_918 ∨ -b^{27, 35}_1 c -b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ -p_918 ∨ -b^{27, 35}_0 c in DIMACS: -14735 14736 -14737 -918 -14738 0 -14735 14736 -14737 -918 -14739 0 -14735 14736 -14737 -918 -14740 0 c 0+1 --> 1 c (-b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ -b^{27, 34}_0 ∧ p_918) -> (-b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ b^{27, 35}_0) c in CNF: c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ -p_918 ∨ -b^{27, 35}_2 c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ -p_918 ∨ -b^{27, 35}_1 c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ -p_918 ∨ b^{27, 35}_0 c in DIMACS: 14735 14736 14737 -918 -14738 0 14735 14736 14737 -918 -14739 0 14735 14736 14737 -918 14740 0 c 1+1 --> 2 c (-b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ b^{27, 34}_0 ∧ p_918) -> (-b^{27, 35}_2 ∧ b^{27, 35}_1 ∧ -b^{27, 35}_0) c in CNF: c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ -p_918 ∨ -b^{27, 35}_2 c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ -p_918 ∨ b^{27, 35}_1 c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ -p_918 ∨ -b^{27, 35}_0 c in DIMACS: 14735 14736 -14737 -918 -14738 0 14735 14736 -14737 -918 14739 0 14735 14736 -14737 -918 -14740 0 c 2+1 --> break c (-b^{27, 34}_2 ∧ b^{27, 34}_1 ∧ -b^{27, 34}_0 ∧ p_918) -> break c in CNF: c b^{27, 34}_2 ∨ -b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ -p_918 ∨ break c in DIMACS: 14735 -14736 14737 -918 1162 0 c 2-1 --> 1 c (-b^{27, 34}_2 ∧ b^{27, 34}_1 ∧ -b^{27, 34}_0 ∧ -p_918) -> (-b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ b^{27, 35}_0) c in CNF: c b^{27, 34}_2 ∨ -b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ p_918 ∨ -b^{27, 35}_2 c b^{27, 34}_2 ∨ -b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ p_918 ∨ -b^{27, 35}_1 c b^{27, 34}_2 ∨ -b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ p_918 ∨ b^{27, 35}_0 c in DIMACS: 14735 -14736 14737 918 -14738 0 14735 -14736 14737 918 -14739 0 14735 -14736 14737 918 14740 0 c 1-1 --> 0 c (-b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ b^{27, 34}_0 ∧ -p_918) -> (-b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ -b^{27, 35}_0) c in CNF: c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ p_918 ∨ -b^{27, 35}_2 c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ p_918 ∨ -b^{27, 35}_1 c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ p_918 ∨ -b^{27, 35}_0 c in DIMACS: 14735 14736 -14737 918 -14738 0 14735 14736 -14737 918 -14739 0 14735 14736 -14737 918 -14740 0 c 0-1 --> -1 c (-b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ -b^{27, 34}_0 ∧ -p_918) -> ( b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ b^{27, 35}_0) c in CNF: c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ p_918 ∨ b^{27, 35}_2 c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ p_918 ∨ -b^{27, 35}_1 c b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ p_918 ∨ b^{27, 35}_0 c in DIMACS: 14735 14736 14737 918 14738 0 14735 14736 14737 918 -14739 0 14735 14736 14737 918 14740 0 c -1-1 --> -2 c ( b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ b^{27, 34}_0 ∧ -p_918) -> ( b^{27, 35}_2 ∧ b^{27, 35}_1 ∧ -b^{27, 35}_0) c in CNF: c -b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ p_918 ∨ b^{27, 35}_2 c -b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ p_918 ∨ b^{27, 35}_1 c -b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ p_918 ∨ -b^{27, 35}_0 c in DIMACS: -14735 14736 -14737 918 14738 0 -14735 14736 -14737 918 14739 0 -14735 14736 -14737 918 -14740 0 c -2-1 --> break c ( b^{27, 34}_2 ∧ b^{27, 34}_1 ∧ -b^{27, 34}_0 ∧ -p_918) -> break c in CNF: c -b^{27, 34}_2 ∨ -b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ p_918 ∨ break c in DIMACS: -14735 -14736 14737 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 34}_2 ∧ -b^{27, 34}_1 ∧ -b^{27, 34}_0 ∧ true) c in CNF: c -b^{27, 34}_2 ∨ b^{27, 34}_1 ∨ b^{27, 34}_0 ∨ false c in DIMACS: -14735 14736 14737 0 c 3 does not represent an automaton state. c -(-b^{27, 34}_2 ∧ b^{27, 34}_1 ∧ b^{27, 34}_0 ∧ true) c in CNF: c b^{27, 34}_2 ∨ -b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ false c in DIMACS: 14735 -14736 -14737 0 c -3 does not represent an automaton state. c -( b^{27, 34}_2 ∧ b^{27, 34}_1 ∧ b^{27, 34}_0 ∧ true) c in CNF: c -b^{27, 34}_2 ∨ -b^{27, 34}_1 ∨ -b^{27, 34}_0 ∨ false c in DIMACS: -14735 -14736 -14737 0 c i = 35 c -2+1 --> -1 c ( b^{27, 35}_2 ∧ b^{27, 35}_1 ∧ -b^{27, 35}_0 ∧ p_945) -> ( b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ b^{27, 36}_0) c in CNF: c -b^{27, 35}_2 ∨ -b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ -p_945 ∨ b^{27, 36}_2 c -b^{27, 35}_2 ∨ -b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ -p_945 ∨ -b^{27, 36}_1 c -b^{27, 35}_2 ∨ -b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ -p_945 ∨ b^{27, 36}_0 c in DIMACS: -14738 -14739 14740 -945 14741 0 -14738 -14739 14740 -945 -14742 0 -14738 -14739 14740 -945 14743 0 c -1+1 --> 0 c ( b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ b^{27, 35}_0 ∧ p_945) -> (-b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ -b^{27, 36}_0) c in CNF: c -b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ -p_945 ∨ -b^{27, 36}_2 c -b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ -p_945 ∨ -b^{27, 36}_1 c -b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ -p_945 ∨ -b^{27, 36}_0 c in DIMACS: -14738 14739 -14740 -945 -14741 0 -14738 14739 -14740 -945 -14742 0 -14738 14739 -14740 -945 -14743 0 c 0+1 --> 1 c (-b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ -b^{27, 35}_0 ∧ p_945) -> (-b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ b^{27, 36}_0) c in CNF: c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ -p_945 ∨ -b^{27, 36}_2 c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ -p_945 ∨ -b^{27, 36}_1 c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ -p_945 ∨ b^{27, 36}_0 c in DIMACS: 14738 14739 14740 -945 -14741 0 14738 14739 14740 -945 -14742 0 14738 14739 14740 -945 14743 0 c 1+1 --> 2 c (-b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ b^{27, 35}_0 ∧ p_945) -> (-b^{27, 36}_2 ∧ b^{27, 36}_1 ∧ -b^{27, 36}_0) c in CNF: c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ -p_945 ∨ -b^{27, 36}_2 c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ -p_945 ∨ b^{27, 36}_1 c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ -p_945 ∨ -b^{27, 36}_0 c in DIMACS: 14738 14739 -14740 -945 -14741 0 14738 14739 -14740 -945 14742 0 14738 14739 -14740 -945 -14743 0 c 2+1 --> break c (-b^{27, 35}_2 ∧ b^{27, 35}_1 ∧ -b^{27, 35}_0 ∧ p_945) -> break c in CNF: c b^{27, 35}_2 ∨ -b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ -p_945 ∨ break c in DIMACS: 14738 -14739 14740 -945 1162 0 c 2-1 --> 1 c (-b^{27, 35}_2 ∧ b^{27, 35}_1 ∧ -b^{27, 35}_0 ∧ -p_945) -> (-b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ b^{27, 36}_0) c in CNF: c b^{27, 35}_2 ∨ -b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ p_945 ∨ -b^{27, 36}_2 c b^{27, 35}_2 ∨ -b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ p_945 ∨ -b^{27, 36}_1 c b^{27, 35}_2 ∨ -b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ p_945 ∨ b^{27, 36}_0 c in DIMACS: 14738 -14739 14740 945 -14741 0 14738 -14739 14740 945 -14742 0 14738 -14739 14740 945 14743 0 c 1-1 --> 0 c (-b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ b^{27, 35}_0 ∧ -p_945) -> (-b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ -b^{27, 36}_0) c in CNF: c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ p_945 ∨ -b^{27, 36}_2 c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ p_945 ∨ -b^{27, 36}_1 c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ p_945 ∨ -b^{27, 36}_0 c in DIMACS: 14738 14739 -14740 945 -14741 0 14738 14739 -14740 945 -14742 0 14738 14739 -14740 945 -14743 0 c 0-1 --> -1 c (-b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ -b^{27, 35}_0 ∧ -p_945) -> ( b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ b^{27, 36}_0) c in CNF: c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ p_945 ∨ b^{27, 36}_2 c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ p_945 ∨ -b^{27, 36}_1 c b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ p_945 ∨ b^{27, 36}_0 c in DIMACS: 14738 14739 14740 945 14741 0 14738 14739 14740 945 -14742 0 14738 14739 14740 945 14743 0 c -1-1 --> -2 c ( b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ b^{27, 35}_0 ∧ -p_945) -> ( b^{27, 36}_2 ∧ b^{27, 36}_1 ∧ -b^{27, 36}_0) c in CNF: c -b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ p_945 ∨ b^{27, 36}_2 c -b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ p_945 ∨ b^{27, 36}_1 c -b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ p_945 ∨ -b^{27, 36}_0 c in DIMACS: -14738 14739 -14740 945 14741 0 -14738 14739 -14740 945 14742 0 -14738 14739 -14740 945 -14743 0 c -2-1 --> break c ( b^{27, 35}_2 ∧ b^{27, 35}_1 ∧ -b^{27, 35}_0 ∧ -p_945) -> break c in CNF: c -b^{27, 35}_2 ∨ -b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ p_945 ∨ break c in DIMACS: -14738 -14739 14740 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 35}_2 ∧ -b^{27, 35}_1 ∧ -b^{27, 35}_0 ∧ true) c in CNF: c -b^{27, 35}_2 ∨ b^{27, 35}_1 ∨ b^{27, 35}_0 ∨ false c in DIMACS: -14738 14739 14740 0 c 3 does not represent an automaton state. c -(-b^{27, 35}_2 ∧ b^{27, 35}_1 ∧ b^{27, 35}_0 ∧ true) c in CNF: c b^{27, 35}_2 ∨ -b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ false c in DIMACS: 14738 -14739 -14740 0 c -3 does not represent an automaton state. c -( b^{27, 35}_2 ∧ b^{27, 35}_1 ∧ b^{27, 35}_0 ∧ true) c in CNF: c -b^{27, 35}_2 ∨ -b^{27, 35}_1 ∨ -b^{27, 35}_0 ∨ false c in DIMACS: -14738 -14739 -14740 0 c i = 36 c -2+1 --> -1 c ( b^{27, 36}_2 ∧ b^{27, 36}_1 ∧ -b^{27, 36}_0 ∧ p_972) -> ( b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ b^{27, 37}_0) c in CNF: c -b^{27, 36}_2 ∨ -b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ -p_972 ∨ b^{27, 37}_2 c -b^{27, 36}_2 ∨ -b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ -p_972 ∨ -b^{27, 37}_1 c -b^{27, 36}_2 ∨ -b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ -p_972 ∨ b^{27, 37}_0 c in DIMACS: -14741 -14742 14743 -972 14744 0 -14741 -14742 14743 -972 -14745 0 -14741 -14742 14743 -972 14746 0 c -1+1 --> 0 c ( b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ b^{27, 36}_0 ∧ p_972) -> (-b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ -b^{27, 37}_0) c in CNF: c -b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ -p_972 ∨ -b^{27, 37}_2 c -b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ -p_972 ∨ -b^{27, 37}_1 c -b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ -p_972 ∨ -b^{27, 37}_0 c in DIMACS: -14741 14742 -14743 -972 -14744 0 -14741 14742 -14743 -972 -14745 0 -14741 14742 -14743 -972 -14746 0 c 0+1 --> 1 c (-b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ -b^{27, 36}_0 ∧ p_972) -> (-b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ b^{27, 37}_0) c in CNF: c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ -p_972 ∨ -b^{27, 37}_2 c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ -p_972 ∨ -b^{27, 37}_1 c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ -p_972 ∨ b^{27, 37}_0 c in DIMACS: 14741 14742 14743 -972 -14744 0 14741 14742 14743 -972 -14745 0 14741 14742 14743 -972 14746 0 c 1+1 --> 2 c (-b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ b^{27, 36}_0 ∧ p_972) -> (-b^{27, 37}_2 ∧ b^{27, 37}_1 ∧ -b^{27, 37}_0) c in CNF: c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ -p_972 ∨ -b^{27, 37}_2 c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ -p_972 ∨ b^{27, 37}_1 c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ -p_972 ∨ -b^{27, 37}_0 c in DIMACS: 14741 14742 -14743 -972 -14744 0 14741 14742 -14743 -972 14745 0 14741 14742 -14743 -972 -14746 0 c 2+1 --> break c (-b^{27, 36}_2 ∧ b^{27, 36}_1 ∧ -b^{27, 36}_0 ∧ p_972) -> break c in CNF: c b^{27, 36}_2 ∨ -b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ -p_972 ∨ break c in DIMACS: 14741 -14742 14743 -972 1162 0 c 2-1 --> 1 c (-b^{27, 36}_2 ∧ b^{27, 36}_1 ∧ -b^{27, 36}_0 ∧ -p_972) -> (-b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ b^{27, 37}_0) c in CNF: c b^{27, 36}_2 ∨ -b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ p_972 ∨ -b^{27, 37}_2 c b^{27, 36}_2 ∨ -b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ p_972 ∨ -b^{27, 37}_1 c b^{27, 36}_2 ∨ -b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ p_972 ∨ b^{27, 37}_0 c in DIMACS: 14741 -14742 14743 972 -14744 0 14741 -14742 14743 972 -14745 0 14741 -14742 14743 972 14746 0 c 1-1 --> 0 c (-b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ b^{27, 36}_0 ∧ -p_972) -> (-b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ -b^{27, 37}_0) c in CNF: c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ p_972 ∨ -b^{27, 37}_2 c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ p_972 ∨ -b^{27, 37}_1 c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ p_972 ∨ -b^{27, 37}_0 c in DIMACS: 14741 14742 -14743 972 -14744 0 14741 14742 -14743 972 -14745 0 14741 14742 -14743 972 -14746 0 c 0-1 --> -1 c (-b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ -b^{27, 36}_0 ∧ -p_972) -> ( b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ b^{27, 37}_0) c in CNF: c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ p_972 ∨ b^{27, 37}_2 c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ p_972 ∨ -b^{27, 37}_1 c b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ p_972 ∨ b^{27, 37}_0 c in DIMACS: 14741 14742 14743 972 14744 0 14741 14742 14743 972 -14745 0 14741 14742 14743 972 14746 0 c -1-1 --> -2 c ( b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ b^{27, 36}_0 ∧ -p_972) -> ( b^{27, 37}_2 ∧ b^{27, 37}_1 ∧ -b^{27, 37}_0) c in CNF: c -b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ p_972 ∨ b^{27, 37}_2 c -b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ p_972 ∨ b^{27, 37}_1 c -b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ p_972 ∨ -b^{27, 37}_0 c in DIMACS: -14741 14742 -14743 972 14744 0 -14741 14742 -14743 972 14745 0 -14741 14742 -14743 972 -14746 0 c -2-1 --> break c ( b^{27, 36}_2 ∧ b^{27, 36}_1 ∧ -b^{27, 36}_0 ∧ -p_972) -> break c in CNF: c -b^{27, 36}_2 ∨ -b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ p_972 ∨ break c in DIMACS: -14741 -14742 14743 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 36}_2 ∧ -b^{27, 36}_1 ∧ -b^{27, 36}_0 ∧ true) c in CNF: c -b^{27, 36}_2 ∨ b^{27, 36}_1 ∨ b^{27, 36}_0 ∨ false c in DIMACS: -14741 14742 14743 0 c 3 does not represent an automaton state. c -(-b^{27, 36}_2 ∧ b^{27, 36}_1 ∧ b^{27, 36}_0 ∧ true) c in CNF: c b^{27, 36}_2 ∨ -b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ false c in DIMACS: 14741 -14742 -14743 0 c -3 does not represent an automaton state. c -( b^{27, 36}_2 ∧ b^{27, 36}_1 ∧ b^{27, 36}_0 ∧ true) c in CNF: c -b^{27, 36}_2 ∨ -b^{27, 36}_1 ∨ -b^{27, 36}_0 ∨ false c in DIMACS: -14741 -14742 -14743 0 c i = 37 c -2+1 --> -1 c ( b^{27, 37}_2 ∧ b^{27, 37}_1 ∧ -b^{27, 37}_0 ∧ p_999) -> ( b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ b^{27, 38}_0) c in CNF: c -b^{27, 37}_2 ∨ -b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ -p_999 ∨ b^{27, 38}_2 c -b^{27, 37}_2 ∨ -b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ -p_999 ∨ -b^{27, 38}_1 c -b^{27, 37}_2 ∨ -b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ -p_999 ∨ b^{27, 38}_0 c in DIMACS: -14744 -14745 14746 -999 14747 0 -14744 -14745 14746 -999 -14748 0 -14744 -14745 14746 -999 14749 0 c -1+1 --> 0 c ( b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ b^{27, 37}_0 ∧ p_999) -> (-b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ -b^{27, 38}_0) c in CNF: c -b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ -p_999 ∨ -b^{27, 38}_2 c -b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ -p_999 ∨ -b^{27, 38}_1 c -b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ -p_999 ∨ -b^{27, 38}_0 c in DIMACS: -14744 14745 -14746 -999 -14747 0 -14744 14745 -14746 -999 -14748 0 -14744 14745 -14746 -999 -14749 0 c 0+1 --> 1 c (-b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ -b^{27, 37}_0 ∧ p_999) -> (-b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ b^{27, 38}_0) c in CNF: c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ -p_999 ∨ -b^{27, 38}_2 c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ -p_999 ∨ -b^{27, 38}_1 c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ -p_999 ∨ b^{27, 38}_0 c in DIMACS: 14744 14745 14746 -999 -14747 0 14744 14745 14746 -999 -14748 0 14744 14745 14746 -999 14749 0 c 1+1 --> 2 c (-b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ b^{27, 37}_0 ∧ p_999) -> (-b^{27, 38}_2 ∧ b^{27, 38}_1 ∧ -b^{27, 38}_0) c in CNF: c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ -p_999 ∨ -b^{27, 38}_2 c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ -p_999 ∨ b^{27, 38}_1 c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ -p_999 ∨ -b^{27, 38}_0 c in DIMACS: 14744 14745 -14746 -999 -14747 0 14744 14745 -14746 -999 14748 0 14744 14745 -14746 -999 -14749 0 c 2+1 --> break c (-b^{27, 37}_2 ∧ b^{27, 37}_1 ∧ -b^{27, 37}_0 ∧ p_999) -> break c in CNF: c b^{27, 37}_2 ∨ -b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ -p_999 ∨ break c in DIMACS: 14744 -14745 14746 -999 1162 0 c 2-1 --> 1 c (-b^{27, 37}_2 ∧ b^{27, 37}_1 ∧ -b^{27, 37}_0 ∧ -p_999) -> (-b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ b^{27, 38}_0) c in CNF: c b^{27, 37}_2 ∨ -b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ p_999 ∨ -b^{27, 38}_2 c b^{27, 37}_2 ∨ -b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ p_999 ∨ -b^{27, 38}_1 c b^{27, 37}_2 ∨ -b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ p_999 ∨ b^{27, 38}_0 c in DIMACS: 14744 -14745 14746 999 -14747 0 14744 -14745 14746 999 -14748 0 14744 -14745 14746 999 14749 0 c 1-1 --> 0 c (-b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ b^{27, 37}_0 ∧ -p_999) -> (-b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ -b^{27, 38}_0) c in CNF: c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ p_999 ∨ -b^{27, 38}_2 c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ p_999 ∨ -b^{27, 38}_1 c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ p_999 ∨ -b^{27, 38}_0 c in DIMACS: 14744 14745 -14746 999 -14747 0 14744 14745 -14746 999 -14748 0 14744 14745 -14746 999 -14749 0 c 0-1 --> -1 c (-b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ -b^{27, 37}_0 ∧ -p_999) -> ( b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ b^{27, 38}_0) c in CNF: c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ p_999 ∨ b^{27, 38}_2 c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ p_999 ∨ -b^{27, 38}_1 c b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ p_999 ∨ b^{27, 38}_0 c in DIMACS: 14744 14745 14746 999 14747 0 14744 14745 14746 999 -14748 0 14744 14745 14746 999 14749 0 c -1-1 --> -2 c ( b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ b^{27, 37}_0 ∧ -p_999) -> ( b^{27, 38}_2 ∧ b^{27, 38}_1 ∧ -b^{27, 38}_0) c in CNF: c -b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ p_999 ∨ b^{27, 38}_2 c -b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ p_999 ∨ b^{27, 38}_1 c -b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ p_999 ∨ -b^{27, 38}_0 c in DIMACS: -14744 14745 -14746 999 14747 0 -14744 14745 -14746 999 14748 0 -14744 14745 -14746 999 -14749 0 c -2-1 --> break c ( b^{27, 37}_2 ∧ b^{27, 37}_1 ∧ -b^{27, 37}_0 ∧ -p_999) -> break c in CNF: c -b^{27, 37}_2 ∨ -b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ p_999 ∨ break c in DIMACS: -14744 -14745 14746 999 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 37}_2 ∧ -b^{27, 37}_1 ∧ -b^{27, 37}_0 ∧ true) c in CNF: c -b^{27, 37}_2 ∨ b^{27, 37}_1 ∨ b^{27, 37}_0 ∨ false c in DIMACS: -14744 14745 14746 0 c 3 does not represent an automaton state. c -(-b^{27, 37}_2 ∧ b^{27, 37}_1 ∧ b^{27, 37}_0 ∧ true) c in CNF: c b^{27, 37}_2 ∨ -b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ false c in DIMACS: 14744 -14745 -14746 0 c -3 does not represent an automaton state. c -( b^{27, 37}_2 ∧ b^{27, 37}_1 ∧ b^{27, 37}_0 ∧ true) c in CNF: c -b^{27, 37}_2 ∨ -b^{27, 37}_1 ∨ -b^{27, 37}_0 ∨ false c in DIMACS: -14744 -14745 -14746 0 c i = 38 c -2+1 --> -1 c ( b^{27, 38}_2 ∧ b^{27, 38}_1 ∧ -b^{27, 38}_0 ∧ p_1026) -> ( b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ b^{27, 39}_0) c in CNF: c -b^{27, 38}_2 ∨ -b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ -p_1026 ∨ b^{27, 39}_2 c -b^{27, 38}_2 ∨ -b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ -p_1026 ∨ -b^{27, 39}_1 c -b^{27, 38}_2 ∨ -b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ -p_1026 ∨ b^{27, 39}_0 c in DIMACS: -14747 -14748 14749 -1026 14750 0 -14747 -14748 14749 -1026 -14751 0 -14747 -14748 14749 -1026 14752 0 c -1+1 --> 0 c ( b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ b^{27, 38}_0 ∧ p_1026) -> (-b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ -b^{27, 39}_0) c in CNF: c -b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ -p_1026 ∨ -b^{27, 39}_2 c -b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ -p_1026 ∨ -b^{27, 39}_1 c -b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ -p_1026 ∨ -b^{27, 39}_0 c in DIMACS: -14747 14748 -14749 -1026 -14750 0 -14747 14748 -14749 -1026 -14751 0 -14747 14748 -14749 -1026 -14752 0 c 0+1 --> 1 c (-b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ -b^{27, 38}_0 ∧ p_1026) -> (-b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ b^{27, 39}_0) c in CNF: c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ -p_1026 ∨ -b^{27, 39}_2 c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ -p_1026 ∨ -b^{27, 39}_1 c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ -p_1026 ∨ b^{27, 39}_0 c in DIMACS: 14747 14748 14749 -1026 -14750 0 14747 14748 14749 -1026 -14751 0 14747 14748 14749 -1026 14752 0 c 1+1 --> 2 c (-b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ b^{27, 38}_0 ∧ p_1026) -> (-b^{27, 39}_2 ∧ b^{27, 39}_1 ∧ -b^{27, 39}_0) c in CNF: c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ -p_1026 ∨ -b^{27, 39}_2 c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ -p_1026 ∨ b^{27, 39}_1 c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ -p_1026 ∨ -b^{27, 39}_0 c in DIMACS: 14747 14748 -14749 -1026 -14750 0 14747 14748 -14749 -1026 14751 0 14747 14748 -14749 -1026 -14752 0 c 2+1 --> break c (-b^{27, 38}_2 ∧ b^{27, 38}_1 ∧ -b^{27, 38}_0 ∧ p_1026) -> break c in CNF: c b^{27, 38}_2 ∨ -b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ -p_1026 ∨ break c in DIMACS: 14747 -14748 14749 -1026 1162 0 c 2-1 --> 1 c (-b^{27, 38}_2 ∧ b^{27, 38}_1 ∧ -b^{27, 38}_0 ∧ -p_1026) -> (-b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ b^{27, 39}_0) c in CNF: c b^{27, 38}_2 ∨ -b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ p_1026 ∨ -b^{27, 39}_2 c b^{27, 38}_2 ∨ -b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ p_1026 ∨ -b^{27, 39}_1 c b^{27, 38}_2 ∨ -b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ p_1026 ∨ b^{27, 39}_0 c in DIMACS: 14747 -14748 14749 1026 -14750 0 14747 -14748 14749 1026 -14751 0 14747 -14748 14749 1026 14752 0 c 1-1 --> 0 c (-b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ b^{27, 38}_0 ∧ -p_1026) -> (-b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ -b^{27, 39}_0) c in CNF: c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ p_1026 ∨ -b^{27, 39}_2 c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ p_1026 ∨ -b^{27, 39}_1 c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ p_1026 ∨ -b^{27, 39}_0 c in DIMACS: 14747 14748 -14749 1026 -14750 0 14747 14748 -14749 1026 -14751 0 14747 14748 -14749 1026 -14752 0 c 0-1 --> -1 c (-b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ -b^{27, 38}_0 ∧ -p_1026) -> ( b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ b^{27, 39}_0) c in CNF: c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ p_1026 ∨ b^{27, 39}_2 c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ p_1026 ∨ -b^{27, 39}_1 c b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ p_1026 ∨ b^{27, 39}_0 c in DIMACS: 14747 14748 14749 1026 14750 0 14747 14748 14749 1026 -14751 0 14747 14748 14749 1026 14752 0 c -1-1 --> -2 c ( b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ b^{27, 38}_0 ∧ -p_1026) -> ( b^{27, 39}_2 ∧ b^{27, 39}_1 ∧ -b^{27, 39}_0) c in CNF: c -b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ p_1026 ∨ b^{27, 39}_2 c -b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ p_1026 ∨ b^{27, 39}_1 c -b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ p_1026 ∨ -b^{27, 39}_0 c in DIMACS: -14747 14748 -14749 1026 14750 0 -14747 14748 -14749 1026 14751 0 -14747 14748 -14749 1026 -14752 0 c -2-1 --> break c ( b^{27, 38}_2 ∧ b^{27, 38}_1 ∧ -b^{27, 38}_0 ∧ -p_1026) -> break c in CNF: c -b^{27, 38}_2 ∨ -b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ p_1026 ∨ break c in DIMACS: -14747 -14748 14749 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 38}_2 ∧ -b^{27, 38}_1 ∧ -b^{27, 38}_0 ∧ true) c in CNF: c -b^{27, 38}_2 ∨ b^{27, 38}_1 ∨ b^{27, 38}_0 ∨ false c in DIMACS: -14747 14748 14749 0 c 3 does not represent an automaton state. c -(-b^{27, 38}_2 ∧ b^{27, 38}_1 ∧ b^{27, 38}_0 ∧ true) c in CNF: c b^{27, 38}_2 ∨ -b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ false c in DIMACS: 14747 -14748 -14749 0 c -3 does not represent an automaton state. c -( b^{27, 38}_2 ∧ b^{27, 38}_1 ∧ b^{27, 38}_0 ∧ true) c in CNF: c -b^{27, 38}_2 ∨ -b^{27, 38}_1 ∨ -b^{27, 38}_0 ∨ false c in DIMACS: -14747 -14748 -14749 0 c i = 39 c -2+1 --> -1 c ( b^{27, 39}_2 ∧ b^{27, 39}_1 ∧ -b^{27, 39}_0 ∧ p_1053) -> ( b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ b^{27, 40}_0) c in CNF: c -b^{27, 39}_2 ∨ -b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ -p_1053 ∨ b^{27, 40}_2 c -b^{27, 39}_2 ∨ -b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ -p_1053 ∨ -b^{27, 40}_1 c -b^{27, 39}_2 ∨ -b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ -p_1053 ∨ b^{27, 40}_0 c in DIMACS: -14750 -14751 14752 -1053 14753 0 -14750 -14751 14752 -1053 -14754 0 -14750 -14751 14752 -1053 14755 0 c -1+1 --> 0 c ( b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ b^{27, 39}_0 ∧ p_1053) -> (-b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ -b^{27, 40}_0) c in CNF: c -b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ -p_1053 ∨ -b^{27, 40}_2 c -b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ -p_1053 ∨ -b^{27, 40}_1 c -b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ -p_1053 ∨ -b^{27, 40}_0 c in DIMACS: -14750 14751 -14752 -1053 -14753 0 -14750 14751 -14752 -1053 -14754 0 -14750 14751 -14752 -1053 -14755 0 c 0+1 --> 1 c (-b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ -b^{27, 39}_0 ∧ p_1053) -> (-b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ b^{27, 40}_0) c in CNF: c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ -p_1053 ∨ -b^{27, 40}_2 c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ -p_1053 ∨ -b^{27, 40}_1 c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ -p_1053 ∨ b^{27, 40}_0 c in DIMACS: 14750 14751 14752 -1053 -14753 0 14750 14751 14752 -1053 -14754 0 14750 14751 14752 -1053 14755 0 c 1+1 --> 2 c (-b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ b^{27, 39}_0 ∧ p_1053) -> (-b^{27, 40}_2 ∧ b^{27, 40}_1 ∧ -b^{27, 40}_0) c in CNF: c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ -p_1053 ∨ -b^{27, 40}_2 c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ -p_1053 ∨ b^{27, 40}_1 c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ -p_1053 ∨ -b^{27, 40}_0 c in DIMACS: 14750 14751 -14752 -1053 -14753 0 14750 14751 -14752 -1053 14754 0 14750 14751 -14752 -1053 -14755 0 c 2+1 --> break c (-b^{27, 39}_2 ∧ b^{27, 39}_1 ∧ -b^{27, 39}_0 ∧ p_1053) -> break c in CNF: c b^{27, 39}_2 ∨ -b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ -p_1053 ∨ break c in DIMACS: 14750 -14751 14752 -1053 1162 0 c 2-1 --> 1 c (-b^{27, 39}_2 ∧ b^{27, 39}_1 ∧ -b^{27, 39}_0 ∧ -p_1053) -> (-b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ b^{27, 40}_0) c in CNF: c b^{27, 39}_2 ∨ -b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ p_1053 ∨ -b^{27, 40}_2 c b^{27, 39}_2 ∨ -b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ p_1053 ∨ -b^{27, 40}_1 c b^{27, 39}_2 ∨ -b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ p_1053 ∨ b^{27, 40}_0 c in DIMACS: 14750 -14751 14752 1053 -14753 0 14750 -14751 14752 1053 -14754 0 14750 -14751 14752 1053 14755 0 c 1-1 --> 0 c (-b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ b^{27, 39}_0 ∧ -p_1053) -> (-b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ -b^{27, 40}_0) c in CNF: c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ p_1053 ∨ -b^{27, 40}_2 c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ p_1053 ∨ -b^{27, 40}_1 c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ p_1053 ∨ -b^{27, 40}_0 c in DIMACS: 14750 14751 -14752 1053 -14753 0 14750 14751 -14752 1053 -14754 0 14750 14751 -14752 1053 -14755 0 c 0-1 --> -1 c (-b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ -b^{27, 39}_0 ∧ -p_1053) -> ( b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ b^{27, 40}_0) c in CNF: c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ p_1053 ∨ b^{27, 40}_2 c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ p_1053 ∨ -b^{27, 40}_1 c b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ p_1053 ∨ b^{27, 40}_0 c in DIMACS: 14750 14751 14752 1053 14753 0 14750 14751 14752 1053 -14754 0 14750 14751 14752 1053 14755 0 c -1-1 --> -2 c ( b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ b^{27, 39}_0 ∧ -p_1053) -> ( b^{27, 40}_2 ∧ b^{27, 40}_1 ∧ -b^{27, 40}_0) c in CNF: c -b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ p_1053 ∨ b^{27, 40}_2 c -b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ p_1053 ∨ b^{27, 40}_1 c -b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ p_1053 ∨ -b^{27, 40}_0 c in DIMACS: -14750 14751 -14752 1053 14753 0 -14750 14751 -14752 1053 14754 0 -14750 14751 -14752 1053 -14755 0 c -2-1 --> break c ( b^{27, 39}_2 ∧ b^{27, 39}_1 ∧ -b^{27, 39}_0 ∧ -p_1053) -> break c in CNF: c -b^{27, 39}_2 ∨ -b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ p_1053 ∨ break c in DIMACS: -14750 -14751 14752 1053 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 39}_2 ∧ -b^{27, 39}_1 ∧ -b^{27, 39}_0 ∧ true) c in CNF: c -b^{27, 39}_2 ∨ b^{27, 39}_1 ∨ b^{27, 39}_0 ∨ false c in DIMACS: -14750 14751 14752 0 c 3 does not represent an automaton state. c -(-b^{27, 39}_2 ∧ b^{27, 39}_1 ∧ b^{27, 39}_0 ∧ true) c in CNF: c b^{27, 39}_2 ∨ -b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ false c in DIMACS: 14750 -14751 -14752 0 c -3 does not represent an automaton state. c -( b^{27, 39}_2 ∧ b^{27, 39}_1 ∧ b^{27, 39}_0 ∧ true) c in CNF: c -b^{27, 39}_2 ∨ -b^{27, 39}_1 ∨ -b^{27, 39}_0 ∨ false c in DIMACS: -14750 -14751 -14752 0 c i = 40 c -2+1 --> -1 c ( b^{27, 40}_2 ∧ b^{27, 40}_1 ∧ -b^{27, 40}_0 ∧ p_1080) -> ( b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ b^{27, 41}_0) c in CNF: c -b^{27, 40}_2 ∨ -b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ -p_1080 ∨ b^{27, 41}_2 c -b^{27, 40}_2 ∨ -b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ -p_1080 ∨ -b^{27, 41}_1 c -b^{27, 40}_2 ∨ -b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ -p_1080 ∨ b^{27, 41}_0 c in DIMACS: -14753 -14754 14755 -1080 14756 0 -14753 -14754 14755 -1080 -14757 0 -14753 -14754 14755 -1080 14758 0 c -1+1 --> 0 c ( b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ b^{27, 40}_0 ∧ p_1080) -> (-b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ -b^{27, 41}_0) c in CNF: c -b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ -p_1080 ∨ -b^{27, 41}_2 c -b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ -p_1080 ∨ -b^{27, 41}_1 c -b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ -p_1080 ∨ -b^{27, 41}_0 c in DIMACS: -14753 14754 -14755 -1080 -14756 0 -14753 14754 -14755 -1080 -14757 0 -14753 14754 -14755 -1080 -14758 0 c 0+1 --> 1 c (-b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ -b^{27, 40}_0 ∧ p_1080) -> (-b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ b^{27, 41}_0) c in CNF: c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ -p_1080 ∨ -b^{27, 41}_2 c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ -p_1080 ∨ -b^{27, 41}_1 c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ -p_1080 ∨ b^{27, 41}_0 c in DIMACS: 14753 14754 14755 -1080 -14756 0 14753 14754 14755 -1080 -14757 0 14753 14754 14755 -1080 14758 0 c 1+1 --> 2 c (-b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ b^{27, 40}_0 ∧ p_1080) -> (-b^{27, 41}_2 ∧ b^{27, 41}_1 ∧ -b^{27, 41}_0) c in CNF: c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ -p_1080 ∨ -b^{27, 41}_2 c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ -p_1080 ∨ b^{27, 41}_1 c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ -p_1080 ∨ -b^{27, 41}_0 c in DIMACS: 14753 14754 -14755 -1080 -14756 0 14753 14754 -14755 -1080 14757 0 14753 14754 -14755 -1080 -14758 0 c 2+1 --> break c (-b^{27, 40}_2 ∧ b^{27, 40}_1 ∧ -b^{27, 40}_0 ∧ p_1080) -> break c in CNF: c b^{27, 40}_2 ∨ -b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ -p_1080 ∨ break c in DIMACS: 14753 -14754 14755 -1080 1162 0 c 2-1 --> 1 c (-b^{27, 40}_2 ∧ b^{27, 40}_1 ∧ -b^{27, 40}_0 ∧ -p_1080) -> (-b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ b^{27, 41}_0) c in CNF: c b^{27, 40}_2 ∨ -b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ p_1080 ∨ -b^{27, 41}_2 c b^{27, 40}_2 ∨ -b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ p_1080 ∨ -b^{27, 41}_1 c b^{27, 40}_2 ∨ -b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ p_1080 ∨ b^{27, 41}_0 c in DIMACS: 14753 -14754 14755 1080 -14756 0 14753 -14754 14755 1080 -14757 0 14753 -14754 14755 1080 14758 0 c 1-1 --> 0 c (-b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ b^{27, 40}_0 ∧ -p_1080) -> (-b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ -b^{27, 41}_0) c in CNF: c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ p_1080 ∨ -b^{27, 41}_2 c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ p_1080 ∨ -b^{27, 41}_1 c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ p_1080 ∨ -b^{27, 41}_0 c in DIMACS: 14753 14754 -14755 1080 -14756 0 14753 14754 -14755 1080 -14757 0 14753 14754 -14755 1080 -14758 0 c 0-1 --> -1 c (-b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ -b^{27, 40}_0 ∧ -p_1080) -> ( b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ b^{27, 41}_0) c in CNF: c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ p_1080 ∨ b^{27, 41}_2 c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ p_1080 ∨ -b^{27, 41}_1 c b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ p_1080 ∨ b^{27, 41}_0 c in DIMACS: 14753 14754 14755 1080 14756 0 14753 14754 14755 1080 -14757 0 14753 14754 14755 1080 14758 0 c -1-1 --> -2 c ( b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ b^{27, 40}_0 ∧ -p_1080) -> ( b^{27, 41}_2 ∧ b^{27, 41}_1 ∧ -b^{27, 41}_0) c in CNF: c -b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ p_1080 ∨ b^{27, 41}_2 c -b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ p_1080 ∨ b^{27, 41}_1 c -b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ p_1080 ∨ -b^{27, 41}_0 c in DIMACS: -14753 14754 -14755 1080 14756 0 -14753 14754 -14755 1080 14757 0 -14753 14754 -14755 1080 -14758 0 c -2-1 --> break c ( b^{27, 40}_2 ∧ b^{27, 40}_1 ∧ -b^{27, 40}_0 ∧ -p_1080) -> break c in CNF: c -b^{27, 40}_2 ∨ -b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ p_1080 ∨ break c in DIMACS: -14753 -14754 14755 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 40}_2 ∧ -b^{27, 40}_1 ∧ -b^{27, 40}_0 ∧ true) c in CNF: c -b^{27, 40}_2 ∨ b^{27, 40}_1 ∨ b^{27, 40}_0 ∨ false c in DIMACS: -14753 14754 14755 0 c 3 does not represent an automaton state. c -(-b^{27, 40}_2 ∧ b^{27, 40}_1 ∧ b^{27, 40}_0 ∧ true) c in CNF: c b^{27, 40}_2 ∨ -b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ false c in DIMACS: 14753 -14754 -14755 0 c -3 does not represent an automaton state. c -( b^{27, 40}_2 ∧ b^{27, 40}_1 ∧ b^{27, 40}_0 ∧ true) c in CNF: c -b^{27, 40}_2 ∨ -b^{27, 40}_1 ∨ -b^{27, 40}_0 ∨ false c in DIMACS: -14753 -14754 -14755 0 c i = 41 c -2+1 --> -1 c ( b^{27, 41}_2 ∧ b^{27, 41}_1 ∧ -b^{27, 41}_0 ∧ p_1107) -> ( b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ b^{27, 42}_0) c in CNF: c -b^{27, 41}_2 ∨ -b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ -p_1107 ∨ b^{27, 42}_2 c -b^{27, 41}_2 ∨ -b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ -p_1107 ∨ -b^{27, 42}_1 c -b^{27, 41}_2 ∨ -b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ -p_1107 ∨ b^{27, 42}_0 c in DIMACS: -14756 -14757 14758 -1107 14759 0 -14756 -14757 14758 -1107 -14760 0 -14756 -14757 14758 -1107 14761 0 c -1+1 --> 0 c ( b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ b^{27, 41}_0 ∧ p_1107) -> (-b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ -b^{27, 42}_0) c in CNF: c -b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ -p_1107 ∨ -b^{27, 42}_2 c -b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ -p_1107 ∨ -b^{27, 42}_1 c -b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ -p_1107 ∨ -b^{27, 42}_0 c in DIMACS: -14756 14757 -14758 -1107 -14759 0 -14756 14757 -14758 -1107 -14760 0 -14756 14757 -14758 -1107 -14761 0 c 0+1 --> 1 c (-b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ -b^{27, 41}_0 ∧ p_1107) -> (-b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ b^{27, 42}_0) c in CNF: c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ -p_1107 ∨ -b^{27, 42}_2 c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ -p_1107 ∨ -b^{27, 42}_1 c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ -p_1107 ∨ b^{27, 42}_0 c in DIMACS: 14756 14757 14758 -1107 -14759 0 14756 14757 14758 -1107 -14760 0 14756 14757 14758 -1107 14761 0 c 1+1 --> 2 c (-b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ b^{27, 41}_0 ∧ p_1107) -> (-b^{27, 42}_2 ∧ b^{27, 42}_1 ∧ -b^{27, 42}_0) c in CNF: c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ -p_1107 ∨ -b^{27, 42}_2 c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ -p_1107 ∨ b^{27, 42}_1 c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ -p_1107 ∨ -b^{27, 42}_0 c in DIMACS: 14756 14757 -14758 -1107 -14759 0 14756 14757 -14758 -1107 14760 0 14756 14757 -14758 -1107 -14761 0 c 2+1 --> break c (-b^{27, 41}_2 ∧ b^{27, 41}_1 ∧ -b^{27, 41}_0 ∧ p_1107) -> break c in CNF: c b^{27, 41}_2 ∨ -b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ -p_1107 ∨ break c in DIMACS: 14756 -14757 14758 -1107 1162 0 c 2-1 --> 1 c (-b^{27, 41}_2 ∧ b^{27, 41}_1 ∧ -b^{27, 41}_0 ∧ -p_1107) -> (-b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ b^{27, 42}_0) c in CNF: c b^{27, 41}_2 ∨ -b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ p_1107 ∨ -b^{27, 42}_2 c b^{27, 41}_2 ∨ -b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ p_1107 ∨ -b^{27, 42}_1 c b^{27, 41}_2 ∨ -b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ p_1107 ∨ b^{27, 42}_0 c in DIMACS: 14756 -14757 14758 1107 -14759 0 14756 -14757 14758 1107 -14760 0 14756 -14757 14758 1107 14761 0 c 1-1 --> 0 c (-b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ b^{27, 41}_0 ∧ -p_1107) -> (-b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ -b^{27, 42}_0) c in CNF: c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ p_1107 ∨ -b^{27, 42}_2 c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ p_1107 ∨ -b^{27, 42}_1 c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ p_1107 ∨ -b^{27, 42}_0 c in DIMACS: 14756 14757 -14758 1107 -14759 0 14756 14757 -14758 1107 -14760 0 14756 14757 -14758 1107 -14761 0 c 0-1 --> -1 c (-b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ -b^{27, 41}_0 ∧ -p_1107) -> ( b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ b^{27, 42}_0) c in CNF: c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ p_1107 ∨ b^{27, 42}_2 c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ p_1107 ∨ -b^{27, 42}_1 c b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ p_1107 ∨ b^{27, 42}_0 c in DIMACS: 14756 14757 14758 1107 14759 0 14756 14757 14758 1107 -14760 0 14756 14757 14758 1107 14761 0 c -1-1 --> -2 c ( b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ b^{27, 41}_0 ∧ -p_1107) -> ( b^{27, 42}_2 ∧ b^{27, 42}_1 ∧ -b^{27, 42}_0) c in CNF: c -b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ p_1107 ∨ b^{27, 42}_2 c -b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ p_1107 ∨ b^{27, 42}_1 c -b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ p_1107 ∨ -b^{27, 42}_0 c in DIMACS: -14756 14757 -14758 1107 14759 0 -14756 14757 -14758 1107 14760 0 -14756 14757 -14758 1107 -14761 0 c -2-1 --> break c ( b^{27, 41}_2 ∧ b^{27, 41}_1 ∧ -b^{27, 41}_0 ∧ -p_1107) -> break c in CNF: c -b^{27, 41}_2 ∨ -b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ p_1107 ∨ break c in DIMACS: -14756 -14757 14758 1107 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 41}_2 ∧ -b^{27, 41}_1 ∧ -b^{27, 41}_0 ∧ true) c in CNF: c -b^{27, 41}_2 ∨ b^{27, 41}_1 ∨ b^{27, 41}_0 ∨ false c in DIMACS: -14756 14757 14758 0 c 3 does not represent an automaton state. c -(-b^{27, 41}_2 ∧ b^{27, 41}_1 ∧ b^{27, 41}_0 ∧ true) c in CNF: c b^{27, 41}_2 ∨ -b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ false c in DIMACS: 14756 -14757 -14758 0 c -3 does not represent an automaton state. c -( b^{27, 41}_2 ∧ b^{27, 41}_1 ∧ b^{27, 41}_0 ∧ true) c in CNF: c -b^{27, 41}_2 ∨ -b^{27, 41}_1 ∨ -b^{27, 41}_0 ∨ false c in DIMACS: -14756 -14757 -14758 0 c i = 42 c -2+1 --> -1 c ( b^{27, 42}_2 ∧ b^{27, 42}_1 ∧ -b^{27, 42}_0 ∧ p_1134) -> ( b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ b^{27, 43}_0) c in CNF: c -b^{27, 42}_2 ∨ -b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ -p_1134 ∨ b^{27, 43}_2 c -b^{27, 42}_2 ∨ -b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ -p_1134 ∨ -b^{27, 43}_1 c -b^{27, 42}_2 ∨ -b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ -p_1134 ∨ b^{27, 43}_0 c in DIMACS: -14759 -14760 14761 -1134 14762 0 -14759 -14760 14761 -1134 -14763 0 -14759 -14760 14761 -1134 14764 0 c -1+1 --> 0 c ( b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ b^{27, 42}_0 ∧ p_1134) -> (-b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ -b^{27, 43}_0) c in CNF: c -b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ -p_1134 ∨ -b^{27, 43}_2 c -b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ -p_1134 ∨ -b^{27, 43}_1 c -b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ -p_1134 ∨ -b^{27, 43}_0 c in DIMACS: -14759 14760 -14761 -1134 -14762 0 -14759 14760 -14761 -1134 -14763 0 -14759 14760 -14761 -1134 -14764 0 c 0+1 --> 1 c (-b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ -b^{27, 42}_0 ∧ p_1134) -> (-b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ b^{27, 43}_0) c in CNF: c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ -p_1134 ∨ -b^{27, 43}_2 c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ -p_1134 ∨ -b^{27, 43}_1 c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ -p_1134 ∨ b^{27, 43}_0 c in DIMACS: 14759 14760 14761 -1134 -14762 0 14759 14760 14761 -1134 -14763 0 14759 14760 14761 -1134 14764 0 c 1+1 --> 2 c (-b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ b^{27, 42}_0 ∧ p_1134) -> (-b^{27, 43}_2 ∧ b^{27, 43}_1 ∧ -b^{27, 43}_0) c in CNF: c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ -p_1134 ∨ -b^{27, 43}_2 c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ -p_1134 ∨ b^{27, 43}_1 c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ -p_1134 ∨ -b^{27, 43}_0 c in DIMACS: 14759 14760 -14761 -1134 -14762 0 14759 14760 -14761 -1134 14763 0 14759 14760 -14761 -1134 -14764 0 c 2+1 --> break c (-b^{27, 42}_2 ∧ b^{27, 42}_1 ∧ -b^{27, 42}_0 ∧ p_1134) -> break c in CNF: c b^{27, 42}_2 ∨ -b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ -p_1134 ∨ break c in DIMACS: 14759 -14760 14761 -1134 1162 0 c 2-1 --> 1 c (-b^{27, 42}_2 ∧ b^{27, 42}_1 ∧ -b^{27, 42}_0 ∧ -p_1134) -> (-b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ b^{27, 43}_0) c in CNF: c b^{27, 42}_2 ∨ -b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ p_1134 ∨ -b^{27, 43}_2 c b^{27, 42}_2 ∨ -b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ p_1134 ∨ -b^{27, 43}_1 c b^{27, 42}_2 ∨ -b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ p_1134 ∨ b^{27, 43}_0 c in DIMACS: 14759 -14760 14761 1134 -14762 0 14759 -14760 14761 1134 -14763 0 14759 -14760 14761 1134 14764 0 c 1-1 --> 0 c (-b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ b^{27, 42}_0 ∧ -p_1134) -> (-b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ -b^{27, 43}_0) c in CNF: c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ p_1134 ∨ -b^{27, 43}_2 c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ p_1134 ∨ -b^{27, 43}_1 c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ p_1134 ∨ -b^{27, 43}_0 c in DIMACS: 14759 14760 -14761 1134 -14762 0 14759 14760 -14761 1134 -14763 0 14759 14760 -14761 1134 -14764 0 c 0-1 --> -1 c (-b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ -b^{27, 42}_0 ∧ -p_1134) -> ( b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ b^{27, 43}_0) c in CNF: c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ p_1134 ∨ b^{27, 43}_2 c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ p_1134 ∨ -b^{27, 43}_1 c b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ p_1134 ∨ b^{27, 43}_0 c in DIMACS: 14759 14760 14761 1134 14762 0 14759 14760 14761 1134 -14763 0 14759 14760 14761 1134 14764 0 c -1-1 --> -2 c ( b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ b^{27, 42}_0 ∧ -p_1134) -> ( b^{27, 43}_2 ∧ b^{27, 43}_1 ∧ -b^{27, 43}_0) c in CNF: c -b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ p_1134 ∨ b^{27, 43}_2 c -b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ p_1134 ∨ b^{27, 43}_1 c -b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ p_1134 ∨ -b^{27, 43}_0 c in DIMACS: -14759 14760 -14761 1134 14762 0 -14759 14760 -14761 1134 14763 0 -14759 14760 -14761 1134 -14764 0 c -2-1 --> break c ( b^{27, 42}_2 ∧ b^{27, 42}_1 ∧ -b^{27, 42}_0 ∧ -p_1134) -> break c in CNF: c -b^{27, 42}_2 ∨ -b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ p_1134 ∨ break c in DIMACS: -14759 -14760 14761 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 42}_2 ∧ -b^{27, 42}_1 ∧ -b^{27, 42}_0 ∧ true) c in CNF: c -b^{27, 42}_2 ∨ b^{27, 42}_1 ∨ b^{27, 42}_0 ∨ false c in DIMACS: -14759 14760 14761 0 c 3 does not represent an automaton state. c -(-b^{27, 42}_2 ∧ b^{27, 42}_1 ∧ b^{27, 42}_0 ∧ true) c in CNF: c b^{27, 42}_2 ∨ -b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ false c in DIMACS: 14759 -14760 -14761 0 c -3 does not represent an automaton state. c -( b^{27, 42}_2 ∧ b^{27, 42}_1 ∧ b^{27, 42}_0 ∧ true) c in CNF: c -b^{27, 42}_2 ∨ -b^{27, 42}_1 ∨ -b^{27, 42}_0 ∨ false c in DIMACS: -14759 -14760 -14761 0 c i = 43 c -2+1 --> -1 c ( b^{27, 43}_2 ∧ b^{27, 43}_1 ∧ -b^{27, 43}_0 ∧ p_1161) -> ( b^{27, 44}_2 ∧ -b^{27, 44}_1 ∧ b^{27, 44}_0) c in CNF: c -b^{27, 43}_2 ∨ -b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ -p_1161 ∨ b^{27, 44}_2 c -b^{27, 43}_2 ∨ -b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ -p_1161 ∨ -b^{27, 44}_1 c -b^{27, 43}_2 ∨ -b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ -p_1161 ∨ b^{27, 44}_0 c in DIMACS: -14762 -14763 14764 -1161 14765 0 -14762 -14763 14764 -1161 -14766 0 -14762 -14763 14764 -1161 14767 0 c -1+1 --> 0 c ( b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ b^{27, 43}_0 ∧ p_1161) -> (-b^{27, 44}_2 ∧ -b^{27, 44}_1 ∧ -b^{27, 44}_0) c in CNF: c -b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ -p_1161 ∨ -b^{27, 44}_2 c -b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ -p_1161 ∨ -b^{27, 44}_1 c -b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ -p_1161 ∨ -b^{27, 44}_0 c in DIMACS: -14762 14763 -14764 -1161 -14765 0 -14762 14763 -14764 -1161 -14766 0 -14762 14763 -14764 -1161 -14767 0 c 0+1 --> 1 c (-b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ -b^{27, 43}_0 ∧ p_1161) -> (-b^{27, 44}_2 ∧ -b^{27, 44}_1 ∧ b^{27, 44}_0) c in CNF: c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ -p_1161 ∨ -b^{27, 44}_2 c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ -p_1161 ∨ -b^{27, 44}_1 c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ -p_1161 ∨ b^{27, 44}_0 c in DIMACS: 14762 14763 14764 -1161 -14765 0 14762 14763 14764 -1161 -14766 0 14762 14763 14764 -1161 14767 0 c 1+1 --> 2 c (-b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ b^{27, 43}_0 ∧ p_1161) -> (-b^{27, 44}_2 ∧ b^{27, 44}_1 ∧ -b^{27, 44}_0) c in CNF: c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ -p_1161 ∨ -b^{27, 44}_2 c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ -p_1161 ∨ b^{27, 44}_1 c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ -p_1161 ∨ -b^{27, 44}_0 c in DIMACS: 14762 14763 -14764 -1161 -14765 0 14762 14763 -14764 -1161 14766 0 14762 14763 -14764 -1161 -14767 0 c 2+1 --> break c (-b^{27, 43}_2 ∧ b^{27, 43}_1 ∧ -b^{27, 43}_0 ∧ p_1161) -> break c in CNF: c b^{27, 43}_2 ∨ -b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ -p_1161 ∨ break c in DIMACS: 14762 -14763 14764 -1161 1162 0 c 2-1 --> 1 c (-b^{27, 43}_2 ∧ b^{27, 43}_1 ∧ -b^{27, 43}_0 ∧ -p_1161) -> (-b^{27, 44}_2 ∧ -b^{27, 44}_1 ∧ b^{27, 44}_0) c in CNF: c b^{27, 43}_2 ∨ -b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ p_1161 ∨ -b^{27, 44}_2 c b^{27, 43}_2 ∨ -b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ p_1161 ∨ -b^{27, 44}_1 c b^{27, 43}_2 ∨ -b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ p_1161 ∨ b^{27, 44}_0 c in DIMACS: 14762 -14763 14764 1161 -14765 0 14762 -14763 14764 1161 -14766 0 14762 -14763 14764 1161 14767 0 c 1-1 --> 0 c (-b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ b^{27, 43}_0 ∧ -p_1161) -> (-b^{27, 44}_2 ∧ -b^{27, 44}_1 ∧ -b^{27, 44}_0) c in CNF: c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ p_1161 ∨ -b^{27, 44}_2 c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ p_1161 ∨ -b^{27, 44}_1 c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ p_1161 ∨ -b^{27, 44}_0 c in DIMACS: 14762 14763 -14764 1161 -14765 0 14762 14763 -14764 1161 -14766 0 14762 14763 -14764 1161 -14767 0 c 0-1 --> -1 c (-b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ -b^{27, 43}_0 ∧ -p_1161) -> ( b^{27, 44}_2 ∧ -b^{27, 44}_1 ∧ b^{27, 44}_0) c in CNF: c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ p_1161 ∨ b^{27, 44}_2 c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ p_1161 ∨ -b^{27, 44}_1 c b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ p_1161 ∨ b^{27, 44}_0 c in DIMACS: 14762 14763 14764 1161 14765 0 14762 14763 14764 1161 -14766 0 14762 14763 14764 1161 14767 0 c -1-1 --> -2 c ( b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ b^{27, 43}_0 ∧ -p_1161) -> ( b^{27, 44}_2 ∧ b^{27, 44}_1 ∧ -b^{27, 44}_0) c in CNF: c -b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ p_1161 ∨ b^{27, 44}_2 c -b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ p_1161 ∨ b^{27, 44}_1 c -b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ p_1161 ∨ -b^{27, 44}_0 c in DIMACS: -14762 14763 -14764 1161 14765 0 -14762 14763 -14764 1161 14766 0 -14762 14763 -14764 1161 -14767 0 c -2-1 --> break c ( b^{27, 43}_2 ∧ b^{27, 43}_1 ∧ -b^{27, 43}_0 ∧ -p_1161) -> break c in CNF: c -b^{27, 43}_2 ∨ -b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ p_1161 ∨ break c in DIMACS: -14762 -14763 14764 1161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{27, 43}_2 ∧ -b^{27, 43}_1 ∧ -b^{27, 43}_0 ∧ true) c in CNF: c -b^{27, 43}_2 ∨ b^{27, 43}_1 ∨ b^{27, 43}_0 ∨ false c in DIMACS: -14762 14763 14764 0 c 3 does not represent an automaton state. c -(-b^{27, 43}_2 ∧ b^{27, 43}_1 ∧ b^{27, 43}_0 ∧ true) c in CNF: c b^{27, 43}_2 ∨ -b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ false c in DIMACS: 14762 -14763 -14764 0 c -3 does not represent an automaton state. c -( b^{27, 43}_2 ∧ b^{27, 43}_1 ∧ b^{27, 43}_0 ∧ true) c in CNF: c -b^{27, 43}_2 ∨ -b^{27, 43}_1 ∨ -b^{27, 43}_0 ∨ false c in DIMACS: -14762 -14763 -14764 0 c INIT for k = 28 c -b^{28, 1}_2 c -b^{28, 1}_1 c -b^{28, 1}_0 c in DIMACS: -14768 0 -14769 0 -14770 0 c Transitions for k = 28 c i = 1 c -2+1 --> -1 c ( b^{28, 1}_2 ∧ b^{28, 1}_1 ∧ -b^{28, 1}_0 ∧ p_28) -> ( b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ b^{28, 2}_0) c in CNF: c -b^{28, 1}_2 ∨ -b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ -p_28 ∨ b^{28, 2}_2 c -b^{28, 1}_2 ∨ -b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ -p_28 ∨ -b^{28, 2}_1 c -b^{28, 1}_2 ∨ -b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ -p_28 ∨ b^{28, 2}_0 c in DIMACS: -14768 -14769 14770 -28 14771 0 -14768 -14769 14770 -28 -14772 0 -14768 -14769 14770 -28 14773 0 c -1+1 --> 0 c ( b^{28, 1}_2 ∧ -b^{28, 1}_1 ∧ b^{28, 1}_0 ∧ p_28) -> (-b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ -b^{28, 2}_0) c in CNF: c -b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ -p_28 ∨ -b^{28, 2}_2 c -b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ -p_28 ∨ -b^{28, 2}_1 c -b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ -p_28 ∨ -b^{28, 2}_0 c in DIMACS: -14768 14769 -14770 -28 -14771 0 -14768 14769 -14770 -28 -14772 0 -14768 14769 -14770 -28 -14773 0 c 0+1 --> 1 c (-b^{28, 1}_2 ∧ -b^{28, 1}_1 ∧ -b^{28, 1}_0 ∧ p_28) -> (-b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ b^{28, 2}_0) c in CNF: c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ -p_28 ∨ -b^{28, 2}_2 c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ -p_28 ∨ -b^{28, 2}_1 c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ -p_28 ∨ b^{28, 2}_0 c in DIMACS: 14768 14769 14770 -28 -14771 0 14768 14769 14770 -28 -14772 0 14768 14769 14770 -28 14773 0 c 1+1 --> 2 c (-b^{28, 1}_2 ∧ -b^{28, 1}_1 ∧ b^{28, 1}_0 ∧ p_28) -> (-b^{28, 2}_2 ∧ b^{28, 2}_1 ∧ -b^{28, 2}_0) c in CNF: c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ -p_28 ∨ -b^{28, 2}_2 c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ -p_28 ∨ b^{28, 2}_1 c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ -p_28 ∨ -b^{28, 2}_0 c in DIMACS: 14768 14769 -14770 -28 -14771 0 14768 14769 -14770 -28 14772 0 14768 14769 -14770 -28 -14773 0 c 2+1 --> break c (-b^{28, 1}_2 ∧ b^{28, 1}_1 ∧ -b^{28, 1}_0 ∧ p_28) -> break c in CNF: c b^{28, 1}_2 ∨ -b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ -p_28 ∨ break c in DIMACS: 14768 -14769 14770 -28 1162 0 c 2-1 --> 1 c (-b^{28, 1}_2 ∧ b^{28, 1}_1 ∧ -b^{28, 1}_0 ∧ -p_28) -> (-b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ b^{28, 2}_0) c in CNF: c b^{28, 1}_2 ∨ -b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ p_28 ∨ -b^{28, 2}_2 c b^{28, 1}_2 ∨ -b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ p_28 ∨ -b^{28, 2}_1 c b^{28, 1}_2 ∨ -b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ p_28 ∨ b^{28, 2}_0 c in DIMACS: 14768 -14769 14770 28 -14771 0 14768 -14769 14770 28 -14772 0 14768 -14769 14770 28 14773 0 c 1-1 --> 0 c (-b^{28, 1}_2 ∧ -b^{28, 1}_1 ∧ b^{28, 1}_0 ∧ -p_28) -> (-b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ -b^{28, 2}_0) c in CNF: c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ p_28 ∨ -b^{28, 2}_2 c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ p_28 ∨ -b^{28, 2}_1 c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ p_28 ∨ -b^{28, 2}_0 c in DIMACS: 14768 14769 -14770 28 -14771 0 14768 14769 -14770 28 -14772 0 14768 14769 -14770 28 -14773 0 c 0-1 --> -1 c (-b^{28, 1}_2 ∧ -b^{28, 1}_1 ∧ -b^{28, 1}_0 ∧ -p_28) -> ( b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ b^{28, 2}_0) c in CNF: c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ p_28 ∨ b^{28, 2}_2 c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ p_28 ∨ -b^{28, 2}_1 c b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ p_28 ∨ b^{28, 2}_0 c in DIMACS: 14768 14769 14770 28 14771 0 14768 14769 14770 28 -14772 0 14768 14769 14770 28 14773 0 c -1-1 --> -2 c ( b^{28, 1}_2 ∧ -b^{28, 1}_1 ∧ b^{28, 1}_0 ∧ -p_28) -> ( b^{28, 2}_2 ∧ b^{28, 2}_1 ∧ -b^{28, 2}_0) c in CNF: c -b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ p_28 ∨ b^{28, 2}_2 c -b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ p_28 ∨ b^{28, 2}_1 c -b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ p_28 ∨ -b^{28, 2}_0 c in DIMACS: -14768 14769 -14770 28 14771 0 -14768 14769 -14770 28 14772 0 -14768 14769 -14770 28 -14773 0 c -2-1 --> break c ( b^{28, 1}_2 ∧ b^{28, 1}_1 ∧ -b^{28, 1}_0 ∧ -p_28) -> break c in CNF: c -b^{28, 1}_2 ∨ -b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ p_28 ∨ break c in DIMACS: -14768 -14769 14770 28 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 1}_2 ∧ -b^{28, 1}_1 ∧ -b^{28, 1}_0 ∧ true) c in CNF: c -b^{28, 1}_2 ∨ b^{28, 1}_1 ∨ b^{28, 1}_0 ∨ false c in DIMACS: -14768 14769 14770 0 c 3 does not represent an automaton state. c -(-b^{28, 1}_2 ∧ b^{28, 1}_1 ∧ b^{28, 1}_0 ∧ true) c in CNF: c b^{28, 1}_2 ∨ -b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ false c in DIMACS: 14768 -14769 -14770 0 c -3 does not represent an automaton state. c -( b^{28, 1}_2 ∧ b^{28, 1}_1 ∧ b^{28, 1}_0 ∧ true) c in CNF: c -b^{28, 1}_2 ∨ -b^{28, 1}_1 ∨ -b^{28, 1}_0 ∨ false c in DIMACS: -14768 -14769 -14770 0 c i = 2 c -2+1 --> -1 c ( b^{28, 2}_2 ∧ b^{28, 2}_1 ∧ -b^{28, 2}_0 ∧ p_56) -> ( b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ b^{28, 3}_0) c in CNF: c -b^{28, 2}_2 ∨ -b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ -p_56 ∨ b^{28, 3}_2 c -b^{28, 2}_2 ∨ -b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ -p_56 ∨ -b^{28, 3}_1 c -b^{28, 2}_2 ∨ -b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ -p_56 ∨ b^{28, 3}_0 c in DIMACS: -14771 -14772 14773 -56 14774 0 -14771 -14772 14773 -56 -14775 0 -14771 -14772 14773 -56 14776 0 c -1+1 --> 0 c ( b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ b^{28, 2}_0 ∧ p_56) -> (-b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ -b^{28, 3}_0) c in CNF: c -b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ -p_56 ∨ -b^{28, 3}_2 c -b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ -p_56 ∨ -b^{28, 3}_1 c -b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ -p_56 ∨ -b^{28, 3}_0 c in DIMACS: -14771 14772 -14773 -56 -14774 0 -14771 14772 -14773 -56 -14775 0 -14771 14772 -14773 -56 -14776 0 c 0+1 --> 1 c (-b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ -b^{28, 2}_0 ∧ p_56) -> (-b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ b^{28, 3}_0) c in CNF: c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ -p_56 ∨ -b^{28, 3}_2 c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ -p_56 ∨ -b^{28, 3}_1 c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ -p_56 ∨ b^{28, 3}_0 c in DIMACS: 14771 14772 14773 -56 -14774 0 14771 14772 14773 -56 -14775 0 14771 14772 14773 -56 14776 0 c 1+1 --> 2 c (-b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ b^{28, 2}_0 ∧ p_56) -> (-b^{28, 3}_2 ∧ b^{28, 3}_1 ∧ -b^{28, 3}_0) c in CNF: c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ -p_56 ∨ -b^{28, 3}_2 c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ -p_56 ∨ b^{28, 3}_1 c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ -p_56 ∨ -b^{28, 3}_0 c in DIMACS: 14771 14772 -14773 -56 -14774 0 14771 14772 -14773 -56 14775 0 14771 14772 -14773 -56 -14776 0 c 2+1 --> break c (-b^{28, 2}_2 ∧ b^{28, 2}_1 ∧ -b^{28, 2}_0 ∧ p_56) -> break c in CNF: c b^{28, 2}_2 ∨ -b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ -p_56 ∨ break c in DIMACS: 14771 -14772 14773 -56 1162 0 c 2-1 --> 1 c (-b^{28, 2}_2 ∧ b^{28, 2}_1 ∧ -b^{28, 2}_0 ∧ -p_56) -> (-b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ b^{28, 3}_0) c in CNF: c b^{28, 2}_2 ∨ -b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ p_56 ∨ -b^{28, 3}_2 c b^{28, 2}_2 ∨ -b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ p_56 ∨ -b^{28, 3}_1 c b^{28, 2}_2 ∨ -b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ p_56 ∨ b^{28, 3}_0 c in DIMACS: 14771 -14772 14773 56 -14774 0 14771 -14772 14773 56 -14775 0 14771 -14772 14773 56 14776 0 c 1-1 --> 0 c (-b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ b^{28, 2}_0 ∧ -p_56) -> (-b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ -b^{28, 3}_0) c in CNF: c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ p_56 ∨ -b^{28, 3}_2 c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ p_56 ∨ -b^{28, 3}_1 c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ p_56 ∨ -b^{28, 3}_0 c in DIMACS: 14771 14772 -14773 56 -14774 0 14771 14772 -14773 56 -14775 0 14771 14772 -14773 56 -14776 0 c 0-1 --> -1 c (-b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ -b^{28, 2}_0 ∧ -p_56) -> ( b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ b^{28, 3}_0) c in CNF: c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ p_56 ∨ b^{28, 3}_2 c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ p_56 ∨ -b^{28, 3}_1 c b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ p_56 ∨ b^{28, 3}_0 c in DIMACS: 14771 14772 14773 56 14774 0 14771 14772 14773 56 -14775 0 14771 14772 14773 56 14776 0 c -1-1 --> -2 c ( b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ b^{28, 2}_0 ∧ -p_56) -> ( b^{28, 3}_2 ∧ b^{28, 3}_1 ∧ -b^{28, 3}_0) c in CNF: c -b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ p_56 ∨ b^{28, 3}_2 c -b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ p_56 ∨ b^{28, 3}_1 c -b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ p_56 ∨ -b^{28, 3}_0 c in DIMACS: -14771 14772 -14773 56 14774 0 -14771 14772 -14773 56 14775 0 -14771 14772 -14773 56 -14776 0 c -2-1 --> break c ( b^{28, 2}_2 ∧ b^{28, 2}_1 ∧ -b^{28, 2}_0 ∧ -p_56) -> break c in CNF: c -b^{28, 2}_2 ∨ -b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ p_56 ∨ break c in DIMACS: -14771 -14772 14773 56 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 2}_2 ∧ -b^{28, 2}_1 ∧ -b^{28, 2}_0 ∧ true) c in CNF: c -b^{28, 2}_2 ∨ b^{28, 2}_1 ∨ b^{28, 2}_0 ∨ false c in DIMACS: -14771 14772 14773 0 c 3 does not represent an automaton state. c -(-b^{28, 2}_2 ∧ b^{28, 2}_1 ∧ b^{28, 2}_0 ∧ true) c in CNF: c b^{28, 2}_2 ∨ -b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ false c in DIMACS: 14771 -14772 -14773 0 c -3 does not represent an automaton state. c -( b^{28, 2}_2 ∧ b^{28, 2}_1 ∧ b^{28, 2}_0 ∧ true) c in CNF: c -b^{28, 2}_2 ∨ -b^{28, 2}_1 ∨ -b^{28, 2}_0 ∨ false c in DIMACS: -14771 -14772 -14773 0 c i = 3 c -2+1 --> -1 c ( b^{28, 3}_2 ∧ b^{28, 3}_1 ∧ -b^{28, 3}_0 ∧ p_84) -> ( b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ b^{28, 4}_0) c in CNF: c -b^{28, 3}_2 ∨ -b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ -p_84 ∨ b^{28, 4}_2 c -b^{28, 3}_2 ∨ -b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ -p_84 ∨ -b^{28, 4}_1 c -b^{28, 3}_2 ∨ -b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ -p_84 ∨ b^{28, 4}_0 c in DIMACS: -14774 -14775 14776 -84 14777 0 -14774 -14775 14776 -84 -14778 0 -14774 -14775 14776 -84 14779 0 c -1+1 --> 0 c ( b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ b^{28, 3}_0 ∧ p_84) -> (-b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ -b^{28, 4}_0) c in CNF: c -b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ -p_84 ∨ -b^{28, 4}_2 c -b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ -p_84 ∨ -b^{28, 4}_1 c -b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ -p_84 ∨ -b^{28, 4}_0 c in DIMACS: -14774 14775 -14776 -84 -14777 0 -14774 14775 -14776 -84 -14778 0 -14774 14775 -14776 -84 -14779 0 c 0+1 --> 1 c (-b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ -b^{28, 3}_0 ∧ p_84) -> (-b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ b^{28, 4}_0) c in CNF: c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ -p_84 ∨ -b^{28, 4}_2 c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ -p_84 ∨ -b^{28, 4}_1 c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ -p_84 ∨ b^{28, 4}_0 c in DIMACS: 14774 14775 14776 -84 -14777 0 14774 14775 14776 -84 -14778 0 14774 14775 14776 -84 14779 0 c 1+1 --> 2 c (-b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ b^{28, 3}_0 ∧ p_84) -> (-b^{28, 4}_2 ∧ b^{28, 4}_1 ∧ -b^{28, 4}_0) c in CNF: c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ -p_84 ∨ -b^{28, 4}_2 c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ -p_84 ∨ b^{28, 4}_1 c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ -p_84 ∨ -b^{28, 4}_0 c in DIMACS: 14774 14775 -14776 -84 -14777 0 14774 14775 -14776 -84 14778 0 14774 14775 -14776 -84 -14779 0 c 2+1 --> break c (-b^{28, 3}_2 ∧ b^{28, 3}_1 ∧ -b^{28, 3}_0 ∧ p_84) -> break c in CNF: c b^{28, 3}_2 ∨ -b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ -p_84 ∨ break c in DIMACS: 14774 -14775 14776 -84 1162 0 c 2-1 --> 1 c (-b^{28, 3}_2 ∧ b^{28, 3}_1 ∧ -b^{28, 3}_0 ∧ -p_84) -> (-b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ b^{28, 4}_0) c in CNF: c b^{28, 3}_2 ∨ -b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ p_84 ∨ -b^{28, 4}_2 c b^{28, 3}_2 ∨ -b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ p_84 ∨ -b^{28, 4}_1 c b^{28, 3}_2 ∨ -b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ p_84 ∨ b^{28, 4}_0 c in DIMACS: 14774 -14775 14776 84 -14777 0 14774 -14775 14776 84 -14778 0 14774 -14775 14776 84 14779 0 c 1-1 --> 0 c (-b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ b^{28, 3}_0 ∧ -p_84) -> (-b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ -b^{28, 4}_0) c in CNF: c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ p_84 ∨ -b^{28, 4}_2 c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ p_84 ∨ -b^{28, 4}_1 c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ p_84 ∨ -b^{28, 4}_0 c in DIMACS: 14774 14775 -14776 84 -14777 0 14774 14775 -14776 84 -14778 0 14774 14775 -14776 84 -14779 0 c 0-1 --> -1 c (-b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ -b^{28, 3}_0 ∧ -p_84) -> ( b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ b^{28, 4}_0) c in CNF: c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ p_84 ∨ b^{28, 4}_2 c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ p_84 ∨ -b^{28, 4}_1 c b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ p_84 ∨ b^{28, 4}_0 c in DIMACS: 14774 14775 14776 84 14777 0 14774 14775 14776 84 -14778 0 14774 14775 14776 84 14779 0 c -1-1 --> -2 c ( b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ b^{28, 3}_0 ∧ -p_84) -> ( b^{28, 4}_2 ∧ b^{28, 4}_1 ∧ -b^{28, 4}_0) c in CNF: c -b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ p_84 ∨ b^{28, 4}_2 c -b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ p_84 ∨ b^{28, 4}_1 c -b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ p_84 ∨ -b^{28, 4}_0 c in DIMACS: -14774 14775 -14776 84 14777 0 -14774 14775 -14776 84 14778 0 -14774 14775 -14776 84 -14779 0 c -2-1 --> break c ( b^{28, 3}_2 ∧ b^{28, 3}_1 ∧ -b^{28, 3}_0 ∧ -p_84) -> break c in CNF: c -b^{28, 3}_2 ∨ -b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ p_84 ∨ break c in DIMACS: -14774 -14775 14776 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 3}_2 ∧ -b^{28, 3}_1 ∧ -b^{28, 3}_0 ∧ true) c in CNF: c -b^{28, 3}_2 ∨ b^{28, 3}_1 ∨ b^{28, 3}_0 ∨ false c in DIMACS: -14774 14775 14776 0 c 3 does not represent an automaton state. c -(-b^{28, 3}_2 ∧ b^{28, 3}_1 ∧ b^{28, 3}_0 ∧ true) c in CNF: c b^{28, 3}_2 ∨ -b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ false c in DIMACS: 14774 -14775 -14776 0 c -3 does not represent an automaton state. c -( b^{28, 3}_2 ∧ b^{28, 3}_1 ∧ b^{28, 3}_0 ∧ true) c in CNF: c -b^{28, 3}_2 ∨ -b^{28, 3}_1 ∨ -b^{28, 3}_0 ∨ false c in DIMACS: -14774 -14775 -14776 0 c i = 4 c -2+1 --> -1 c ( b^{28, 4}_2 ∧ b^{28, 4}_1 ∧ -b^{28, 4}_0 ∧ p_112) -> ( b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ b^{28, 5}_0) c in CNF: c -b^{28, 4}_2 ∨ -b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ -p_112 ∨ b^{28, 5}_2 c -b^{28, 4}_2 ∨ -b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ -p_112 ∨ -b^{28, 5}_1 c -b^{28, 4}_2 ∨ -b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ -p_112 ∨ b^{28, 5}_0 c in DIMACS: -14777 -14778 14779 -112 14780 0 -14777 -14778 14779 -112 -14781 0 -14777 -14778 14779 -112 14782 0 c -1+1 --> 0 c ( b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ b^{28, 4}_0 ∧ p_112) -> (-b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ -b^{28, 5}_0) c in CNF: c -b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ -p_112 ∨ -b^{28, 5}_2 c -b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ -p_112 ∨ -b^{28, 5}_1 c -b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ -p_112 ∨ -b^{28, 5}_0 c in DIMACS: -14777 14778 -14779 -112 -14780 0 -14777 14778 -14779 -112 -14781 0 -14777 14778 -14779 -112 -14782 0 c 0+1 --> 1 c (-b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ -b^{28, 4}_0 ∧ p_112) -> (-b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ b^{28, 5}_0) c in CNF: c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ -p_112 ∨ -b^{28, 5}_2 c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ -p_112 ∨ -b^{28, 5}_1 c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ -p_112 ∨ b^{28, 5}_0 c in DIMACS: 14777 14778 14779 -112 -14780 0 14777 14778 14779 -112 -14781 0 14777 14778 14779 -112 14782 0 c 1+1 --> 2 c (-b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ b^{28, 4}_0 ∧ p_112) -> (-b^{28, 5}_2 ∧ b^{28, 5}_1 ∧ -b^{28, 5}_0) c in CNF: c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ -p_112 ∨ -b^{28, 5}_2 c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ -p_112 ∨ b^{28, 5}_1 c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ -p_112 ∨ -b^{28, 5}_0 c in DIMACS: 14777 14778 -14779 -112 -14780 0 14777 14778 -14779 -112 14781 0 14777 14778 -14779 -112 -14782 0 c 2+1 --> break c (-b^{28, 4}_2 ∧ b^{28, 4}_1 ∧ -b^{28, 4}_0 ∧ p_112) -> break c in CNF: c b^{28, 4}_2 ∨ -b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ -p_112 ∨ break c in DIMACS: 14777 -14778 14779 -112 1162 0 c 2-1 --> 1 c (-b^{28, 4}_2 ∧ b^{28, 4}_1 ∧ -b^{28, 4}_0 ∧ -p_112) -> (-b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ b^{28, 5}_0) c in CNF: c b^{28, 4}_2 ∨ -b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ p_112 ∨ -b^{28, 5}_2 c b^{28, 4}_2 ∨ -b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ p_112 ∨ -b^{28, 5}_1 c b^{28, 4}_2 ∨ -b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ p_112 ∨ b^{28, 5}_0 c in DIMACS: 14777 -14778 14779 112 -14780 0 14777 -14778 14779 112 -14781 0 14777 -14778 14779 112 14782 0 c 1-1 --> 0 c (-b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ b^{28, 4}_0 ∧ -p_112) -> (-b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ -b^{28, 5}_0) c in CNF: c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ p_112 ∨ -b^{28, 5}_2 c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ p_112 ∨ -b^{28, 5}_1 c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ p_112 ∨ -b^{28, 5}_0 c in DIMACS: 14777 14778 -14779 112 -14780 0 14777 14778 -14779 112 -14781 0 14777 14778 -14779 112 -14782 0 c 0-1 --> -1 c (-b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ -b^{28, 4}_0 ∧ -p_112) -> ( b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ b^{28, 5}_0) c in CNF: c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ p_112 ∨ b^{28, 5}_2 c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ p_112 ∨ -b^{28, 5}_1 c b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ p_112 ∨ b^{28, 5}_0 c in DIMACS: 14777 14778 14779 112 14780 0 14777 14778 14779 112 -14781 0 14777 14778 14779 112 14782 0 c -1-1 --> -2 c ( b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ b^{28, 4}_0 ∧ -p_112) -> ( b^{28, 5}_2 ∧ b^{28, 5}_1 ∧ -b^{28, 5}_0) c in CNF: c -b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ p_112 ∨ b^{28, 5}_2 c -b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ p_112 ∨ b^{28, 5}_1 c -b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ p_112 ∨ -b^{28, 5}_0 c in DIMACS: -14777 14778 -14779 112 14780 0 -14777 14778 -14779 112 14781 0 -14777 14778 -14779 112 -14782 0 c -2-1 --> break c ( b^{28, 4}_2 ∧ b^{28, 4}_1 ∧ -b^{28, 4}_0 ∧ -p_112) -> break c in CNF: c -b^{28, 4}_2 ∨ -b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ p_112 ∨ break c in DIMACS: -14777 -14778 14779 112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 4}_2 ∧ -b^{28, 4}_1 ∧ -b^{28, 4}_0 ∧ true) c in CNF: c -b^{28, 4}_2 ∨ b^{28, 4}_1 ∨ b^{28, 4}_0 ∨ false c in DIMACS: -14777 14778 14779 0 c 3 does not represent an automaton state. c -(-b^{28, 4}_2 ∧ b^{28, 4}_1 ∧ b^{28, 4}_0 ∧ true) c in CNF: c b^{28, 4}_2 ∨ -b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ false c in DIMACS: 14777 -14778 -14779 0 c -3 does not represent an automaton state. c -( b^{28, 4}_2 ∧ b^{28, 4}_1 ∧ b^{28, 4}_0 ∧ true) c in CNF: c -b^{28, 4}_2 ∨ -b^{28, 4}_1 ∨ -b^{28, 4}_0 ∨ false c in DIMACS: -14777 -14778 -14779 0 c i = 5 c -2+1 --> -1 c ( b^{28, 5}_2 ∧ b^{28, 5}_1 ∧ -b^{28, 5}_0 ∧ p_140) -> ( b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ b^{28, 6}_0) c in CNF: c -b^{28, 5}_2 ∨ -b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ -p_140 ∨ b^{28, 6}_2 c -b^{28, 5}_2 ∨ -b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ -p_140 ∨ -b^{28, 6}_1 c -b^{28, 5}_2 ∨ -b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ -p_140 ∨ b^{28, 6}_0 c in DIMACS: -14780 -14781 14782 -140 14783 0 -14780 -14781 14782 -140 -14784 0 -14780 -14781 14782 -140 14785 0 c -1+1 --> 0 c ( b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ b^{28, 5}_0 ∧ p_140) -> (-b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ -b^{28, 6}_0) c in CNF: c -b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ -p_140 ∨ -b^{28, 6}_2 c -b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ -p_140 ∨ -b^{28, 6}_1 c -b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ -p_140 ∨ -b^{28, 6}_0 c in DIMACS: -14780 14781 -14782 -140 -14783 0 -14780 14781 -14782 -140 -14784 0 -14780 14781 -14782 -140 -14785 0 c 0+1 --> 1 c (-b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ -b^{28, 5}_0 ∧ p_140) -> (-b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ b^{28, 6}_0) c in CNF: c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ -p_140 ∨ -b^{28, 6}_2 c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ -p_140 ∨ -b^{28, 6}_1 c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ -p_140 ∨ b^{28, 6}_0 c in DIMACS: 14780 14781 14782 -140 -14783 0 14780 14781 14782 -140 -14784 0 14780 14781 14782 -140 14785 0 c 1+1 --> 2 c (-b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ b^{28, 5}_0 ∧ p_140) -> (-b^{28, 6}_2 ∧ b^{28, 6}_1 ∧ -b^{28, 6}_0) c in CNF: c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ -p_140 ∨ -b^{28, 6}_2 c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ -p_140 ∨ b^{28, 6}_1 c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ -p_140 ∨ -b^{28, 6}_0 c in DIMACS: 14780 14781 -14782 -140 -14783 0 14780 14781 -14782 -140 14784 0 14780 14781 -14782 -140 -14785 0 c 2+1 --> break c (-b^{28, 5}_2 ∧ b^{28, 5}_1 ∧ -b^{28, 5}_0 ∧ p_140) -> break c in CNF: c b^{28, 5}_2 ∨ -b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ -p_140 ∨ break c in DIMACS: 14780 -14781 14782 -140 1162 0 c 2-1 --> 1 c (-b^{28, 5}_2 ∧ b^{28, 5}_1 ∧ -b^{28, 5}_0 ∧ -p_140) -> (-b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ b^{28, 6}_0) c in CNF: c b^{28, 5}_2 ∨ -b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ p_140 ∨ -b^{28, 6}_2 c b^{28, 5}_2 ∨ -b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ p_140 ∨ -b^{28, 6}_1 c b^{28, 5}_2 ∨ -b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ p_140 ∨ b^{28, 6}_0 c in DIMACS: 14780 -14781 14782 140 -14783 0 14780 -14781 14782 140 -14784 0 14780 -14781 14782 140 14785 0 c 1-1 --> 0 c (-b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ b^{28, 5}_0 ∧ -p_140) -> (-b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ -b^{28, 6}_0) c in CNF: c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ p_140 ∨ -b^{28, 6}_2 c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ p_140 ∨ -b^{28, 6}_1 c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ p_140 ∨ -b^{28, 6}_0 c in DIMACS: 14780 14781 -14782 140 -14783 0 14780 14781 -14782 140 -14784 0 14780 14781 -14782 140 -14785 0 c 0-1 --> -1 c (-b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ -b^{28, 5}_0 ∧ -p_140) -> ( b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ b^{28, 6}_0) c in CNF: c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ p_140 ∨ b^{28, 6}_2 c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ p_140 ∨ -b^{28, 6}_1 c b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ p_140 ∨ b^{28, 6}_0 c in DIMACS: 14780 14781 14782 140 14783 0 14780 14781 14782 140 -14784 0 14780 14781 14782 140 14785 0 c -1-1 --> -2 c ( b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ b^{28, 5}_0 ∧ -p_140) -> ( b^{28, 6}_2 ∧ b^{28, 6}_1 ∧ -b^{28, 6}_0) c in CNF: c -b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ p_140 ∨ b^{28, 6}_2 c -b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ p_140 ∨ b^{28, 6}_1 c -b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ p_140 ∨ -b^{28, 6}_0 c in DIMACS: -14780 14781 -14782 140 14783 0 -14780 14781 -14782 140 14784 0 -14780 14781 -14782 140 -14785 0 c -2-1 --> break c ( b^{28, 5}_2 ∧ b^{28, 5}_1 ∧ -b^{28, 5}_0 ∧ -p_140) -> break c in CNF: c -b^{28, 5}_2 ∨ -b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ p_140 ∨ break c in DIMACS: -14780 -14781 14782 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 5}_2 ∧ -b^{28, 5}_1 ∧ -b^{28, 5}_0 ∧ true) c in CNF: c -b^{28, 5}_2 ∨ b^{28, 5}_1 ∨ b^{28, 5}_0 ∨ false c in DIMACS: -14780 14781 14782 0 c 3 does not represent an automaton state. c -(-b^{28, 5}_2 ∧ b^{28, 5}_1 ∧ b^{28, 5}_0 ∧ true) c in CNF: c b^{28, 5}_2 ∨ -b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ false c in DIMACS: 14780 -14781 -14782 0 c -3 does not represent an automaton state. c -( b^{28, 5}_2 ∧ b^{28, 5}_1 ∧ b^{28, 5}_0 ∧ true) c in CNF: c -b^{28, 5}_2 ∨ -b^{28, 5}_1 ∨ -b^{28, 5}_0 ∨ false c in DIMACS: -14780 -14781 -14782 0 c i = 6 c -2+1 --> -1 c ( b^{28, 6}_2 ∧ b^{28, 6}_1 ∧ -b^{28, 6}_0 ∧ p_168) -> ( b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ b^{28, 7}_0) c in CNF: c -b^{28, 6}_2 ∨ -b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ -p_168 ∨ b^{28, 7}_2 c -b^{28, 6}_2 ∨ -b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ -p_168 ∨ -b^{28, 7}_1 c -b^{28, 6}_2 ∨ -b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ -p_168 ∨ b^{28, 7}_0 c in DIMACS: -14783 -14784 14785 -168 14786 0 -14783 -14784 14785 -168 -14787 0 -14783 -14784 14785 -168 14788 0 c -1+1 --> 0 c ( b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ b^{28, 6}_0 ∧ p_168) -> (-b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ -b^{28, 7}_0) c in CNF: c -b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ -p_168 ∨ -b^{28, 7}_2 c -b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ -p_168 ∨ -b^{28, 7}_1 c -b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ -p_168 ∨ -b^{28, 7}_0 c in DIMACS: -14783 14784 -14785 -168 -14786 0 -14783 14784 -14785 -168 -14787 0 -14783 14784 -14785 -168 -14788 0 c 0+1 --> 1 c (-b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ -b^{28, 6}_0 ∧ p_168) -> (-b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ b^{28, 7}_0) c in CNF: c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ -p_168 ∨ -b^{28, 7}_2 c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ -p_168 ∨ -b^{28, 7}_1 c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ -p_168 ∨ b^{28, 7}_0 c in DIMACS: 14783 14784 14785 -168 -14786 0 14783 14784 14785 -168 -14787 0 14783 14784 14785 -168 14788 0 c 1+1 --> 2 c (-b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ b^{28, 6}_0 ∧ p_168) -> (-b^{28, 7}_2 ∧ b^{28, 7}_1 ∧ -b^{28, 7}_0) c in CNF: c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ -p_168 ∨ -b^{28, 7}_2 c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ -p_168 ∨ b^{28, 7}_1 c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ -p_168 ∨ -b^{28, 7}_0 c in DIMACS: 14783 14784 -14785 -168 -14786 0 14783 14784 -14785 -168 14787 0 14783 14784 -14785 -168 -14788 0 c 2+1 --> break c (-b^{28, 6}_2 ∧ b^{28, 6}_1 ∧ -b^{28, 6}_0 ∧ p_168) -> break c in CNF: c b^{28, 6}_2 ∨ -b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ -p_168 ∨ break c in DIMACS: 14783 -14784 14785 -168 1162 0 c 2-1 --> 1 c (-b^{28, 6}_2 ∧ b^{28, 6}_1 ∧ -b^{28, 6}_0 ∧ -p_168) -> (-b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ b^{28, 7}_0) c in CNF: c b^{28, 6}_2 ∨ -b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ p_168 ∨ -b^{28, 7}_2 c b^{28, 6}_2 ∨ -b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ p_168 ∨ -b^{28, 7}_1 c b^{28, 6}_2 ∨ -b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ p_168 ∨ b^{28, 7}_0 c in DIMACS: 14783 -14784 14785 168 -14786 0 14783 -14784 14785 168 -14787 0 14783 -14784 14785 168 14788 0 c 1-1 --> 0 c (-b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ b^{28, 6}_0 ∧ -p_168) -> (-b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ -b^{28, 7}_0) c in CNF: c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ p_168 ∨ -b^{28, 7}_2 c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ p_168 ∨ -b^{28, 7}_1 c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ p_168 ∨ -b^{28, 7}_0 c in DIMACS: 14783 14784 -14785 168 -14786 0 14783 14784 -14785 168 -14787 0 14783 14784 -14785 168 -14788 0 c 0-1 --> -1 c (-b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ -b^{28, 6}_0 ∧ -p_168) -> ( b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ b^{28, 7}_0) c in CNF: c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ p_168 ∨ b^{28, 7}_2 c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ p_168 ∨ -b^{28, 7}_1 c b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ p_168 ∨ b^{28, 7}_0 c in DIMACS: 14783 14784 14785 168 14786 0 14783 14784 14785 168 -14787 0 14783 14784 14785 168 14788 0 c -1-1 --> -2 c ( b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ b^{28, 6}_0 ∧ -p_168) -> ( b^{28, 7}_2 ∧ b^{28, 7}_1 ∧ -b^{28, 7}_0) c in CNF: c -b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ p_168 ∨ b^{28, 7}_2 c -b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ p_168 ∨ b^{28, 7}_1 c -b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ p_168 ∨ -b^{28, 7}_0 c in DIMACS: -14783 14784 -14785 168 14786 0 -14783 14784 -14785 168 14787 0 -14783 14784 -14785 168 -14788 0 c -2-1 --> break c ( b^{28, 6}_2 ∧ b^{28, 6}_1 ∧ -b^{28, 6}_0 ∧ -p_168) -> break c in CNF: c -b^{28, 6}_2 ∨ -b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ p_168 ∨ break c in DIMACS: -14783 -14784 14785 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 6}_2 ∧ -b^{28, 6}_1 ∧ -b^{28, 6}_0 ∧ true) c in CNF: c -b^{28, 6}_2 ∨ b^{28, 6}_1 ∨ b^{28, 6}_0 ∨ false c in DIMACS: -14783 14784 14785 0 c 3 does not represent an automaton state. c -(-b^{28, 6}_2 ∧ b^{28, 6}_1 ∧ b^{28, 6}_0 ∧ true) c in CNF: c b^{28, 6}_2 ∨ -b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ false c in DIMACS: 14783 -14784 -14785 0 c -3 does not represent an automaton state. c -( b^{28, 6}_2 ∧ b^{28, 6}_1 ∧ b^{28, 6}_0 ∧ true) c in CNF: c -b^{28, 6}_2 ∨ -b^{28, 6}_1 ∨ -b^{28, 6}_0 ∨ false c in DIMACS: -14783 -14784 -14785 0 c i = 7 c -2+1 --> -1 c ( b^{28, 7}_2 ∧ b^{28, 7}_1 ∧ -b^{28, 7}_0 ∧ p_196) -> ( b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ b^{28, 8}_0) c in CNF: c -b^{28, 7}_2 ∨ -b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ -p_196 ∨ b^{28, 8}_2 c -b^{28, 7}_2 ∨ -b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ -p_196 ∨ -b^{28, 8}_1 c -b^{28, 7}_2 ∨ -b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ -p_196 ∨ b^{28, 8}_0 c in DIMACS: -14786 -14787 14788 -196 14789 0 -14786 -14787 14788 -196 -14790 0 -14786 -14787 14788 -196 14791 0 c -1+1 --> 0 c ( b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ b^{28, 7}_0 ∧ p_196) -> (-b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ -b^{28, 8}_0) c in CNF: c -b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ -p_196 ∨ -b^{28, 8}_2 c -b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ -p_196 ∨ -b^{28, 8}_1 c -b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ -p_196 ∨ -b^{28, 8}_0 c in DIMACS: -14786 14787 -14788 -196 -14789 0 -14786 14787 -14788 -196 -14790 0 -14786 14787 -14788 -196 -14791 0 c 0+1 --> 1 c (-b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ -b^{28, 7}_0 ∧ p_196) -> (-b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ b^{28, 8}_0) c in CNF: c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ -p_196 ∨ -b^{28, 8}_2 c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ -p_196 ∨ -b^{28, 8}_1 c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ -p_196 ∨ b^{28, 8}_0 c in DIMACS: 14786 14787 14788 -196 -14789 0 14786 14787 14788 -196 -14790 0 14786 14787 14788 -196 14791 0 c 1+1 --> 2 c (-b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ b^{28, 7}_0 ∧ p_196) -> (-b^{28, 8}_2 ∧ b^{28, 8}_1 ∧ -b^{28, 8}_0) c in CNF: c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ -p_196 ∨ -b^{28, 8}_2 c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ -p_196 ∨ b^{28, 8}_1 c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ -p_196 ∨ -b^{28, 8}_0 c in DIMACS: 14786 14787 -14788 -196 -14789 0 14786 14787 -14788 -196 14790 0 14786 14787 -14788 -196 -14791 0 c 2+1 --> break c (-b^{28, 7}_2 ∧ b^{28, 7}_1 ∧ -b^{28, 7}_0 ∧ p_196) -> break c in CNF: c b^{28, 7}_2 ∨ -b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ -p_196 ∨ break c in DIMACS: 14786 -14787 14788 -196 1162 0 c 2-1 --> 1 c (-b^{28, 7}_2 ∧ b^{28, 7}_1 ∧ -b^{28, 7}_0 ∧ -p_196) -> (-b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ b^{28, 8}_0) c in CNF: c b^{28, 7}_2 ∨ -b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ p_196 ∨ -b^{28, 8}_2 c b^{28, 7}_2 ∨ -b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ p_196 ∨ -b^{28, 8}_1 c b^{28, 7}_2 ∨ -b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ p_196 ∨ b^{28, 8}_0 c in DIMACS: 14786 -14787 14788 196 -14789 0 14786 -14787 14788 196 -14790 0 14786 -14787 14788 196 14791 0 c 1-1 --> 0 c (-b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ b^{28, 7}_0 ∧ -p_196) -> (-b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ -b^{28, 8}_0) c in CNF: c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ p_196 ∨ -b^{28, 8}_2 c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ p_196 ∨ -b^{28, 8}_1 c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ p_196 ∨ -b^{28, 8}_0 c in DIMACS: 14786 14787 -14788 196 -14789 0 14786 14787 -14788 196 -14790 0 14786 14787 -14788 196 -14791 0 c 0-1 --> -1 c (-b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ -b^{28, 7}_0 ∧ -p_196) -> ( b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ b^{28, 8}_0) c in CNF: c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ p_196 ∨ b^{28, 8}_2 c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ p_196 ∨ -b^{28, 8}_1 c b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ p_196 ∨ b^{28, 8}_0 c in DIMACS: 14786 14787 14788 196 14789 0 14786 14787 14788 196 -14790 0 14786 14787 14788 196 14791 0 c -1-1 --> -2 c ( b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ b^{28, 7}_0 ∧ -p_196) -> ( b^{28, 8}_2 ∧ b^{28, 8}_1 ∧ -b^{28, 8}_0) c in CNF: c -b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ p_196 ∨ b^{28, 8}_2 c -b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ p_196 ∨ b^{28, 8}_1 c -b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ p_196 ∨ -b^{28, 8}_0 c in DIMACS: -14786 14787 -14788 196 14789 0 -14786 14787 -14788 196 14790 0 -14786 14787 -14788 196 -14791 0 c -2-1 --> break c ( b^{28, 7}_2 ∧ b^{28, 7}_1 ∧ -b^{28, 7}_0 ∧ -p_196) -> break c in CNF: c -b^{28, 7}_2 ∨ -b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ p_196 ∨ break c in DIMACS: -14786 -14787 14788 196 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 7}_2 ∧ -b^{28, 7}_1 ∧ -b^{28, 7}_0 ∧ true) c in CNF: c -b^{28, 7}_2 ∨ b^{28, 7}_1 ∨ b^{28, 7}_0 ∨ false c in DIMACS: -14786 14787 14788 0 c 3 does not represent an automaton state. c -(-b^{28, 7}_2 ∧ b^{28, 7}_1 ∧ b^{28, 7}_0 ∧ true) c in CNF: c b^{28, 7}_2 ∨ -b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ false c in DIMACS: 14786 -14787 -14788 0 c -3 does not represent an automaton state. c -( b^{28, 7}_2 ∧ b^{28, 7}_1 ∧ b^{28, 7}_0 ∧ true) c in CNF: c -b^{28, 7}_2 ∨ -b^{28, 7}_1 ∨ -b^{28, 7}_0 ∨ false c in DIMACS: -14786 -14787 -14788 0 c i = 8 c -2+1 --> -1 c ( b^{28, 8}_2 ∧ b^{28, 8}_1 ∧ -b^{28, 8}_0 ∧ p_224) -> ( b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ b^{28, 9}_0) c in CNF: c -b^{28, 8}_2 ∨ -b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ -p_224 ∨ b^{28, 9}_2 c -b^{28, 8}_2 ∨ -b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ -p_224 ∨ -b^{28, 9}_1 c -b^{28, 8}_2 ∨ -b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ -p_224 ∨ b^{28, 9}_0 c in DIMACS: -14789 -14790 14791 -224 14792 0 -14789 -14790 14791 -224 -14793 0 -14789 -14790 14791 -224 14794 0 c -1+1 --> 0 c ( b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ b^{28, 8}_0 ∧ p_224) -> (-b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ -b^{28, 9}_0) c in CNF: c -b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ -p_224 ∨ -b^{28, 9}_2 c -b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ -p_224 ∨ -b^{28, 9}_1 c -b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ -p_224 ∨ -b^{28, 9}_0 c in DIMACS: -14789 14790 -14791 -224 -14792 0 -14789 14790 -14791 -224 -14793 0 -14789 14790 -14791 -224 -14794 0 c 0+1 --> 1 c (-b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ -b^{28, 8}_0 ∧ p_224) -> (-b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ b^{28, 9}_0) c in CNF: c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ -p_224 ∨ -b^{28, 9}_2 c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ -p_224 ∨ -b^{28, 9}_1 c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ -p_224 ∨ b^{28, 9}_0 c in DIMACS: 14789 14790 14791 -224 -14792 0 14789 14790 14791 -224 -14793 0 14789 14790 14791 -224 14794 0 c 1+1 --> 2 c (-b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ b^{28, 8}_0 ∧ p_224) -> (-b^{28, 9}_2 ∧ b^{28, 9}_1 ∧ -b^{28, 9}_0) c in CNF: c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ -p_224 ∨ -b^{28, 9}_2 c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ -p_224 ∨ b^{28, 9}_1 c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ -p_224 ∨ -b^{28, 9}_0 c in DIMACS: 14789 14790 -14791 -224 -14792 0 14789 14790 -14791 -224 14793 0 14789 14790 -14791 -224 -14794 0 c 2+1 --> break c (-b^{28, 8}_2 ∧ b^{28, 8}_1 ∧ -b^{28, 8}_0 ∧ p_224) -> break c in CNF: c b^{28, 8}_2 ∨ -b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ -p_224 ∨ break c in DIMACS: 14789 -14790 14791 -224 1162 0 c 2-1 --> 1 c (-b^{28, 8}_2 ∧ b^{28, 8}_1 ∧ -b^{28, 8}_0 ∧ -p_224) -> (-b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ b^{28, 9}_0) c in CNF: c b^{28, 8}_2 ∨ -b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ p_224 ∨ -b^{28, 9}_2 c b^{28, 8}_2 ∨ -b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ p_224 ∨ -b^{28, 9}_1 c b^{28, 8}_2 ∨ -b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ p_224 ∨ b^{28, 9}_0 c in DIMACS: 14789 -14790 14791 224 -14792 0 14789 -14790 14791 224 -14793 0 14789 -14790 14791 224 14794 0 c 1-1 --> 0 c (-b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ b^{28, 8}_0 ∧ -p_224) -> (-b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ -b^{28, 9}_0) c in CNF: c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ p_224 ∨ -b^{28, 9}_2 c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ p_224 ∨ -b^{28, 9}_1 c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ p_224 ∨ -b^{28, 9}_0 c in DIMACS: 14789 14790 -14791 224 -14792 0 14789 14790 -14791 224 -14793 0 14789 14790 -14791 224 -14794 0 c 0-1 --> -1 c (-b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ -b^{28, 8}_0 ∧ -p_224) -> ( b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ b^{28, 9}_0) c in CNF: c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ p_224 ∨ b^{28, 9}_2 c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ p_224 ∨ -b^{28, 9}_1 c b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ p_224 ∨ b^{28, 9}_0 c in DIMACS: 14789 14790 14791 224 14792 0 14789 14790 14791 224 -14793 0 14789 14790 14791 224 14794 0 c -1-1 --> -2 c ( b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ b^{28, 8}_0 ∧ -p_224) -> ( b^{28, 9}_2 ∧ b^{28, 9}_1 ∧ -b^{28, 9}_0) c in CNF: c -b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ p_224 ∨ b^{28, 9}_2 c -b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ p_224 ∨ b^{28, 9}_1 c -b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ p_224 ∨ -b^{28, 9}_0 c in DIMACS: -14789 14790 -14791 224 14792 0 -14789 14790 -14791 224 14793 0 -14789 14790 -14791 224 -14794 0 c -2-1 --> break c ( b^{28, 8}_2 ∧ b^{28, 8}_1 ∧ -b^{28, 8}_0 ∧ -p_224) -> break c in CNF: c -b^{28, 8}_2 ∨ -b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ p_224 ∨ break c in DIMACS: -14789 -14790 14791 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 8}_2 ∧ -b^{28, 8}_1 ∧ -b^{28, 8}_0 ∧ true) c in CNF: c -b^{28, 8}_2 ∨ b^{28, 8}_1 ∨ b^{28, 8}_0 ∨ false c in DIMACS: -14789 14790 14791 0 c 3 does not represent an automaton state. c -(-b^{28, 8}_2 ∧ b^{28, 8}_1 ∧ b^{28, 8}_0 ∧ true) c in CNF: c b^{28, 8}_2 ∨ -b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ false c in DIMACS: 14789 -14790 -14791 0 c -3 does not represent an automaton state. c -( b^{28, 8}_2 ∧ b^{28, 8}_1 ∧ b^{28, 8}_0 ∧ true) c in CNF: c -b^{28, 8}_2 ∨ -b^{28, 8}_1 ∨ -b^{28, 8}_0 ∨ false c in DIMACS: -14789 -14790 -14791 0 c i = 9 c -2+1 --> -1 c ( b^{28, 9}_2 ∧ b^{28, 9}_1 ∧ -b^{28, 9}_0 ∧ p_252) -> ( b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ b^{28, 10}_0) c in CNF: c -b^{28, 9}_2 ∨ -b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ -p_252 ∨ b^{28, 10}_2 c -b^{28, 9}_2 ∨ -b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ -p_252 ∨ -b^{28, 10}_1 c -b^{28, 9}_2 ∨ -b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ -p_252 ∨ b^{28, 10}_0 c in DIMACS: -14792 -14793 14794 -252 14795 0 -14792 -14793 14794 -252 -14796 0 -14792 -14793 14794 -252 14797 0 c -1+1 --> 0 c ( b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ b^{28, 9}_0 ∧ p_252) -> (-b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ -b^{28, 10}_0) c in CNF: c -b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ -p_252 ∨ -b^{28, 10}_2 c -b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ -p_252 ∨ -b^{28, 10}_1 c -b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ -p_252 ∨ -b^{28, 10}_0 c in DIMACS: -14792 14793 -14794 -252 -14795 0 -14792 14793 -14794 -252 -14796 0 -14792 14793 -14794 -252 -14797 0 c 0+1 --> 1 c (-b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ -b^{28, 9}_0 ∧ p_252) -> (-b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ b^{28, 10}_0) c in CNF: c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ -p_252 ∨ -b^{28, 10}_2 c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ -p_252 ∨ -b^{28, 10}_1 c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ -p_252 ∨ b^{28, 10}_0 c in DIMACS: 14792 14793 14794 -252 -14795 0 14792 14793 14794 -252 -14796 0 14792 14793 14794 -252 14797 0 c 1+1 --> 2 c (-b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ b^{28, 9}_0 ∧ p_252) -> (-b^{28, 10}_2 ∧ b^{28, 10}_1 ∧ -b^{28, 10}_0) c in CNF: c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ -p_252 ∨ -b^{28, 10}_2 c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ -p_252 ∨ b^{28, 10}_1 c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ -p_252 ∨ -b^{28, 10}_0 c in DIMACS: 14792 14793 -14794 -252 -14795 0 14792 14793 -14794 -252 14796 0 14792 14793 -14794 -252 -14797 0 c 2+1 --> break c (-b^{28, 9}_2 ∧ b^{28, 9}_1 ∧ -b^{28, 9}_0 ∧ p_252) -> break c in CNF: c b^{28, 9}_2 ∨ -b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ -p_252 ∨ break c in DIMACS: 14792 -14793 14794 -252 1162 0 c 2-1 --> 1 c (-b^{28, 9}_2 ∧ b^{28, 9}_1 ∧ -b^{28, 9}_0 ∧ -p_252) -> (-b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ b^{28, 10}_0) c in CNF: c b^{28, 9}_2 ∨ -b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ p_252 ∨ -b^{28, 10}_2 c b^{28, 9}_2 ∨ -b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ p_252 ∨ -b^{28, 10}_1 c b^{28, 9}_2 ∨ -b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ p_252 ∨ b^{28, 10}_0 c in DIMACS: 14792 -14793 14794 252 -14795 0 14792 -14793 14794 252 -14796 0 14792 -14793 14794 252 14797 0 c 1-1 --> 0 c (-b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ b^{28, 9}_0 ∧ -p_252) -> (-b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ -b^{28, 10}_0) c in CNF: c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ p_252 ∨ -b^{28, 10}_2 c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ p_252 ∨ -b^{28, 10}_1 c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ p_252 ∨ -b^{28, 10}_0 c in DIMACS: 14792 14793 -14794 252 -14795 0 14792 14793 -14794 252 -14796 0 14792 14793 -14794 252 -14797 0 c 0-1 --> -1 c (-b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ -b^{28, 9}_0 ∧ -p_252) -> ( b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ b^{28, 10}_0) c in CNF: c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ p_252 ∨ b^{28, 10}_2 c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ p_252 ∨ -b^{28, 10}_1 c b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ p_252 ∨ b^{28, 10}_0 c in DIMACS: 14792 14793 14794 252 14795 0 14792 14793 14794 252 -14796 0 14792 14793 14794 252 14797 0 c -1-1 --> -2 c ( b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ b^{28, 9}_0 ∧ -p_252) -> ( b^{28, 10}_2 ∧ b^{28, 10}_1 ∧ -b^{28, 10}_0) c in CNF: c -b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ p_252 ∨ b^{28, 10}_2 c -b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ p_252 ∨ b^{28, 10}_1 c -b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ p_252 ∨ -b^{28, 10}_0 c in DIMACS: -14792 14793 -14794 252 14795 0 -14792 14793 -14794 252 14796 0 -14792 14793 -14794 252 -14797 0 c -2-1 --> break c ( b^{28, 9}_2 ∧ b^{28, 9}_1 ∧ -b^{28, 9}_0 ∧ -p_252) -> break c in CNF: c -b^{28, 9}_2 ∨ -b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ p_252 ∨ break c in DIMACS: -14792 -14793 14794 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 9}_2 ∧ -b^{28, 9}_1 ∧ -b^{28, 9}_0 ∧ true) c in CNF: c -b^{28, 9}_2 ∨ b^{28, 9}_1 ∨ b^{28, 9}_0 ∨ false c in DIMACS: -14792 14793 14794 0 c 3 does not represent an automaton state. c -(-b^{28, 9}_2 ∧ b^{28, 9}_1 ∧ b^{28, 9}_0 ∧ true) c in CNF: c b^{28, 9}_2 ∨ -b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ false c in DIMACS: 14792 -14793 -14794 0 c -3 does not represent an automaton state. c -( b^{28, 9}_2 ∧ b^{28, 9}_1 ∧ b^{28, 9}_0 ∧ true) c in CNF: c -b^{28, 9}_2 ∨ -b^{28, 9}_1 ∨ -b^{28, 9}_0 ∨ false c in DIMACS: -14792 -14793 -14794 0 c i = 10 c -2+1 --> -1 c ( b^{28, 10}_2 ∧ b^{28, 10}_1 ∧ -b^{28, 10}_0 ∧ p_280) -> ( b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ b^{28, 11}_0) c in CNF: c -b^{28, 10}_2 ∨ -b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ -p_280 ∨ b^{28, 11}_2 c -b^{28, 10}_2 ∨ -b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ -p_280 ∨ -b^{28, 11}_1 c -b^{28, 10}_2 ∨ -b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ -p_280 ∨ b^{28, 11}_0 c in DIMACS: -14795 -14796 14797 -280 14798 0 -14795 -14796 14797 -280 -14799 0 -14795 -14796 14797 -280 14800 0 c -1+1 --> 0 c ( b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ b^{28, 10}_0 ∧ p_280) -> (-b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ -b^{28, 11}_0) c in CNF: c -b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ -p_280 ∨ -b^{28, 11}_2 c -b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ -p_280 ∨ -b^{28, 11}_1 c -b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ -p_280 ∨ -b^{28, 11}_0 c in DIMACS: -14795 14796 -14797 -280 -14798 0 -14795 14796 -14797 -280 -14799 0 -14795 14796 -14797 -280 -14800 0 c 0+1 --> 1 c (-b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ -b^{28, 10}_0 ∧ p_280) -> (-b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ b^{28, 11}_0) c in CNF: c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ -p_280 ∨ -b^{28, 11}_2 c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ -p_280 ∨ -b^{28, 11}_1 c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ -p_280 ∨ b^{28, 11}_0 c in DIMACS: 14795 14796 14797 -280 -14798 0 14795 14796 14797 -280 -14799 0 14795 14796 14797 -280 14800 0 c 1+1 --> 2 c (-b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ b^{28, 10}_0 ∧ p_280) -> (-b^{28, 11}_2 ∧ b^{28, 11}_1 ∧ -b^{28, 11}_0) c in CNF: c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ -p_280 ∨ -b^{28, 11}_2 c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ -p_280 ∨ b^{28, 11}_1 c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ -p_280 ∨ -b^{28, 11}_0 c in DIMACS: 14795 14796 -14797 -280 -14798 0 14795 14796 -14797 -280 14799 0 14795 14796 -14797 -280 -14800 0 c 2+1 --> break c (-b^{28, 10}_2 ∧ b^{28, 10}_1 ∧ -b^{28, 10}_0 ∧ p_280) -> break c in CNF: c b^{28, 10}_2 ∨ -b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ -p_280 ∨ break c in DIMACS: 14795 -14796 14797 -280 1162 0 c 2-1 --> 1 c (-b^{28, 10}_2 ∧ b^{28, 10}_1 ∧ -b^{28, 10}_0 ∧ -p_280) -> (-b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ b^{28, 11}_0) c in CNF: c b^{28, 10}_2 ∨ -b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ p_280 ∨ -b^{28, 11}_2 c b^{28, 10}_2 ∨ -b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ p_280 ∨ -b^{28, 11}_1 c b^{28, 10}_2 ∨ -b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ p_280 ∨ b^{28, 11}_0 c in DIMACS: 14795 -14796 14797 280 -14798 0 14795 -14796 14797 280 -14799 0 14795 -14796 14797 280 14800 0 c 1-1 --> 0 c (-b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ b^{28, 10}_0 ∧ -p_280) -> (-b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ -b^{28, 11}_0) c in CNF: c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ p_280 ∨ -b^{28, 11}_2 c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ p_280 ∨ -b^{28, 11}_1 c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ p_280 ∨ -b^{28, 11}_0 c in DIMACS: 14795 14796 -14797 280 -14798 0 14795 14796 -14797 280 -14799 0 14795 14796 -14797 280 -14800 0 c 0-1 --> -1 c (-b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ -b^{28, 10}_0 ∧ -p_280) -> ( b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ b^{28, 11}_0) c in CNF: c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ p_280 ∨ b^{28, 11}_2 c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ p_280 ∨ -b^{28, 11}_1 c b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ p_280 ∨ b^{28, 11}_0 c in DIMACS: 14795 14796 14797 280 14798 0 14795 14796 14797 280 -14799 0 14795 14796 14797 280 14800 0 c -1-1 --> -2 c ( b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ b^{28, 10}_0 ∧ -p_280) -> ( b^{28, 11}_2 ∧ b^{28, 11}_1 ∧ -b^{28, 11}_0) c in CNF: c -b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ p_280 ∨ b^{28, 11}_2 c -b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ p_280 ∨ b^{28, 11}_1 c -b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ p_280 ∨ -b^{28, 11}_0 c in DIMACS: -14795 14796 -14797 280 14798 0 -14795 14796 -14797 280 14799 0 -14795 14796 -14797 280 -14800 0 c -2-1 --> break c ( b^{28, 10}_2 ∧ b^{28, 10}_1 ∧ -b^{28, 10}_0 ∧ -p_280) -> break c in CNF: c -b^{28, 10}_2 ∨ -b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ p_280 ∨ break c in DIMACS: -14795 -14796 14797 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 10}_2 ∧ -b^{28, 10}_1 ∧ -b^{28, 10}_0 ∧ true) c in CNF: c -b^{28, 10}_2 ∨ b^{28, 10}_1 ∨ b^{28, 10}_0 ∨ false c in DIMACS: -14795 14796 14797 0 c 3 does not represent an automaton state. c -(-b^{28, 10}_2 ∧ b^{28, 10}_1 ∧ b^{28, 10}_0 ∧ true) c in CNF: c b^{28, 10}_2 ∨ -b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ false c in DIMACS: 14795 -14796 -14797 0 c -3 does not represent an automaton state. c -( b^{28, 10}_2 ∧ b^{28, 10}_1 ∧ b^{28, 10}_0 ∧ true) c in CNF: c -b^{28, 10}_2 ∨ -b^{28, 10}_1 ∨ -b^{28, 10}_0 ∨ false c in DIMACS: -14795 -14796 -14797 0 c i = 11 c -2+1 --> -1 c ( b^{28, 11}_2 ∧ b^{28, 11}_1 ∧ -b^{28, 11}_0 ∧ p_308) -> ( b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ b^{28, 12}_0) c in CNF: c -b^{28, 11}_2 ∨ -b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ -p_308 ∨ b^{28, 12}_2 c -b^{28, 11}_2 ∨ -b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ -p_308 ∨ -b^{28, 12}_1 c -b^{28, 11}_2 ∨ -b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ -p_308 ∨ b^{28, 12}_0 c in DIMACS: -14798 -14799 14800 -308 14801 0 -14798 -14799 14800 -308 -14802 0 -14798 -14799 14800 -308 14803 0 c -1+1 --> 0 c ( b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ b^{28, 11}_0 ∧ p_308) -> (-b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ -b^{28, 12}_0) c in CNF: c -b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ -p_308 ∨ -b^{28, 12}_2 c -b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ -p_308 ∨ -b^{28, 12}_1 c -b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ -p_308 ∨ -b^{28, 12}_0 c in DIMACS: -14798 14799 -14800 -308 -14801 0 -14798 14799 -14800 -308 -14802 0 -14798 14799 -14800 -308 -14803 0 c 0+1 --> 1 c (-b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ -b^{28, 11}_0 ∧ p_308) -> (-b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ b^{28, 12}_0) c in CNF: c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ -p_308 ∨ -b^{28, 12}_2 c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ -p_308 ∨ -b^{28, 12}_1 c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ -p_308 ∨ b^{28, 12}_0 c in DIMACS: 14798 14799 14800 -308 -14801 0 14798 14799 14800 -308 -14802 0 14798 14799 14800 -308 14803 0 c 1+1 --> 2 c (-b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ b^{28, 11}_0 ∧ p_308) -> (-b^{28, 12}_2 ∧ b^{28, 12}_1 ∧ -b^{28, 12}_0) c in CNF: c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ -p_308 ∨ -b^{28, 12}_2 c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ -p_308 ∨ b^{28, 12}_1 c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ -p_308 ∨ -b^{28, 12}_0 c in DIMACS: 14798 14799 -14800 -308 -14801 0 14798 14799 -14800 -308 14802 0 14798 14799 -14800 -308 -14803 0 c 2+1 --> break c (-b^{28, 11}_2 ∧ b^{28, 11}_1 ∧ -b^{28, 11}_0 ∧ p_308) -> break c in CNF: c b^{28, 11}_2 ∨ -b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ -p_308 ∨ break c in DIMACS: 14798 -14799 14800 -308 1162 0 c 2-1 --> 1 c (-b^{28, 11}_2 ∧ b^{28, 11}_1 ∧ -b^{28, 11}_0 ∧ -p_308) -> (-b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ b^{28, 12}_0) c in CNF: c b^{28, 11}_2 ∨ -b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ p_308 ∨ -b^{28, 12}_2 c b^{28, 11}_2 ∨ -b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ p_308 ∨ -b^{28, 12}_1 c b^{28, 11}_2 ∨ -b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ p_308 ∨ b^{28, 12}_0 c in DIMACS: 14798 -14799 14800 308 -14801 0 14798 -14799 14800 308 -14802 0 14798 -14799 14800 308 14803 0 c 1-1 --> 0 c (-b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ b^{28, 11}_0 ∧ -p_308) -> (-b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ -b^{28, 12}_0) c in CNF: c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ p_308 ∨ -b^{28, 12}_2 c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ p_308 ∨ -b^{28, 12}_1 c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ p_308 ∨ -b^{28, 12}_0 c in DIMACS: 14798 14799 -14800 308 -14801 0 14798 14799 -14800 308 -14802 0 14798 14799 -14800 308 -14803 0 c 0-1 --> -1 c (-b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ -b^{28, 11}_0 ∧ -p_308) -> ( b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ b^{28, 12}_0) c in CNF: c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ p_308 ∨ b^{28, 12}_2 c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ p_308 ∨ -b^{28, 12}_1 c b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ p_308 ∨ b^{28, 12}_0 c in DIMACS: 14798 14799 14800 308 14801 0 14798 14799 14800 308 -14802 0 14798 14799 14800 308 14803 0 c -1-1 --> -2 c ( b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ b^{28, 11}_0 ∧ -p_308) -> ( b^{28, 12}_2 ∧ b^{28, 12}_1 ∧ -b^{28, 12}_0) c in CNF: c -b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ p_308 ∨ b^{28, 12}_2 c -b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ p_308 ∨ b^{28, 12}_1 c -b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ p_308 ∨ -b^{28, 12}_0 c in DIMACS: -14798 14799 -14800 308 14801 0 -14798 14799 -14800 308 14802 0 -14798 14799 -14800 308 -14803 0 c -2-1 --> break c ( b^{28, 11}_2 ∧ b^{28, 11}_1 ∧ -b^{28, 11}_0 ∧ -p_308) -> break c in CNF: c -b^{28, 11}_2 ∨ -b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ p_308 ∨ break c in DIMACS: -14798 -14799 14800 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 11}_2 ∧ -b^{28, 11}_1 ∧ -b^{28, 11}_0 ∧ true) c in CNF: c -b^{28, 11}_2 ∨ b^{28, 11}_1 ∨ b^{28, 11}_0 ∨ false c in DIMACS: -14798 14799 14800 0 c 3 does not represent an automaton state. c -(-b^{28, 11}_2 ∧ b^{28, 11}_1 ∧ b^{28, 11}_0 ∧ true) c in CNF: c b^{28, 11}_2 ∨ -b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ false c in DIMACS: 14798 -14799 -14800 0 c -3 does not represent an automaton state. c -( b^{28, 11}_2 ∧ b^{28, 11}_1 ∧ b^{28, 11}_0 ∧ true) c in CNF: c -b^{28, 11}_2 ∨ -b^{28, 11}_1 ∨ -b^{28, 11}_0 ∨ false c in DIMACS: -14798 -14799 -14800 0 c i = 12 c -2+1 --> -1 c ( b^{28, 12}_2 ∧ b^{28, 12}_1 ∧ -b^{28, 12}_0 ∧ p_336) -> ( b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ b^{28, 13}_0) c in CNF: c -b^{28, 12}_2 ∨ -b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ -p_336 ∨ b^{28, 13}_2 c -b^{28, 12}_2 ∨ -b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ -p_336 ∨ -b^{28, 13}_1 c -b^{28, 12}_2 ∨ -b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ -p_336 ∨ b^{28, 13}_0 c in DIMACS: -14801 -14802 14803 -336 14804 0 -14801 -14802 14803 -336 -14805 0 -14801 -14802 14803 -336 14806 0 c -1+1 --> 0 c ( b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ b^{28, 12}_0 ∧ p_336) -> (-b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ -b^{28, 13}_0) c in CNF: c -b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ -p_336 ∨ -b^{28, 13}_2 c -b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ -p_336 ∨ -b^{28, 13}_1 c -b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ -p_336 ∨ -b^{28, 13}_0 c in DIMACS: -14801 14802 -14803 -336 -14804 0 -14801 14802 -14803 -336 -14805 0 -14801 14802 -14803 -336 -14806 0 c 0+1 --> 1 c (-b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ -b^{28, 12}_0 ∧ p_336) -> (-b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ b^{28, 13}_0) c in CNF: c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ -p_336 ∨ -b^{28, 13}_2 c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ -p_336 ∨ -b^{28, 13}_1 c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ -p_336 ∨ b^{28, 13}_0 c in DIMACS: 14801 14802 14803 -336 -14804 0 14801 14802 14803 -336 -14805 0 14801 14802 14803 -336 14806 0 c 1+1 --> 2 c (-b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ b^{28, 12}_0 ∧ p_336) -> (-b^{28, 13}_2 ∧ b^{28, 13}_1 ∧ -b^{28, 13}_0) c in CNF: c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ -p_336 ∨ -b^{28, 13}_2 c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ -p_336 ∨ b^{28, 13}_1 c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ -p_336 ∨ -b^{28, 13}_0 c in DIMACS: 14801 14802 -14803 -336 -14804 0 14801 14802 -14803 -336 14805 0 14801 14802 -14803 -336 -14806 0 c 2+1 --> break c (-b^{28, 12}_2 ∧ b^{28, 12}_1 ∧ -b^{28, 12}_0 ∧ p_336) -> break c in CNF: c b^{28, 12}_2 ∨ -b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ -p_336 ∨ break c in DIMACS: 14801 -14802 14803 -336 1162 0 c 2-1 --> 1 c (-b^{28, 12}_2 ∧ b^{28, 12}_1 ∧ -b^{28, 12}_0 ∧ -p_336) -> (-b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ b^{28, 13}_0) c in CNF: c b^{28, 12}_2 ∨ -b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ p_336 ∨ -b^{28, 13}_2 c b^{28, 12}_2 ∨ -b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ p_336 ∨ -b^{28, 13}_1 c b^{28, 12}_2 ∨ -b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ p_336 ∨ b^{28, 13}_0 c in DIMACS: 14801 -14802 14803 336 -14804 0 14801 -14802 14803 336 -14805 0 14801 -14802 14803 336 14806 0 c 1-1 --> 0 c (-b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ b^{28, 12}_0 ∧ -p_336) -> (-b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ -b^{28, 13}_0) c in CNF: c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ p_336 ∨ -b^{28, 13}_2 c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ p_336 ∨ -b^{28, 13}_1 c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ p_336 ∨ -b^{28, 13}_0 c in DIMACS: 14801 14802 -14803 336 -14804 0 14801 14802 -14803 336 -14805 0 14801 14802 -14803 336 -14806 0 c 0-1 --> -1 c (-b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ -b^{28, 12}_0 ∧ -p_336) -> ( b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ b^{28, 13}_0) c in CNF: c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ p_336 ∨ b^{28, 13}_2 c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ p_336 ∨ -b^{28, 13}_1 c b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ p_336 ∨ b^{28, 13}_0 c in DIMACS: 14801 14802 14803 336 14804 0 14801 14802 14803 336 -14805 0 14801 14802 14803 336 14806 0 c -1-1 --> -2 c ( b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ b^{28, 12}_0 ∧ -p_336) -> ( b^{28, 13}_2 ∧ b^{28, 13}_1 ∧ -b^{28, 13}_0) c in CNF: c -b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ p_336 ∨ b^{28, 13}_2 c -b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ p_336 ∨ b^{28, 13}_1 c -b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ p_336 ∨ -b^{28, 13}_0 c in DIMACS: -14801 14802 -14803 336 14804 0 -14801 14802 -14803 336 14805 0 -14801 14802 -14803 336 -14806 0 c -2-1 --> break c ( b^{28, 12}_2 ∧ b^{28, 12}_1 ∧ -b^{28, 12}_0 ∧ -p_336) -> break c in CNF: c -b^{28, 12}_2 ∨ -b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ p_336 ∨ break c in DIMACS: -14801 -14802 14803 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 12}_2 ∧ -b^{28, 12}_1 ∧ -b^{28, 12}_0 ∧ true) c in CNF: c -b^{28, 12}_2 ∨ b^{28, 12}_1 ∨ b^{28, 12}_0 ∨ false c in DIMACS: -14801 14802 14803 0 c 3 does not represent an automaton state. c -(-b^{28, 12}_2 ∧ b^{28, 12}_1 ∧ b^{28, 12}_0 ∧ true) c in CNF: c b^{28, 12}_2 ∨ -b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ false c in DIMACS: 14801 -14802 -14803 0 c -3 does not represent an automaton state. c -( b^{28, 12}_2 ∧ b^{28, 12}_1 ∧ b^{28, 12}_0 ∧ true) c in CNF: c -b^{28, 12}_2 ∨ -b^{28, 12}_1 ∨ -b^{28, 12}_0 ∨ false c in DIMACS: -14801 -14802 -14803 0 c i = 13 c -2+1 --> -1 c ( b^{28, 13}_2 ∧ b^{28, 13}_1 ∧ -b^{28, 13}_0 ∧ p_364) -> ( b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ b^{28, 14}_0) c in CNF: c -b^{28, 13}_2 ∨ -b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ -p_364 ∨ b^{28, 14}_2 c -b^{28, 13}_2 ∨ -b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ -p_364 ∨ -b^{28, 14}_1 c -b^{28, 13}_2 ∨ -b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ -p_364 ∨ b^{28, 14}_0 c in DIMACS: -14804 -14805 14806 -364 14807 0 -14804 -14805 14806 -364 -14808 0 -14804 -14805 14806 -364 14809 0 c -1+1 --> 0 c ( b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ b^{28, 13}_0 ∧ p_364) -> (-b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ -b^{28, 14}_0) c in CNF: c -b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ -p_364 ∨ -b^{28, 14}_2 c -b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ -p_364 ∨ -b^{28, 14}_1 c -b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ -p_364 ∨ -b^{28, 14}_0 c in DIMACS: -14804 14805 -14806 -364 -14807 0 -14804 14805 -14806 -364 -14808 0 -14804 14805 -14806 -364 -14809 0 c 0+1 --> 1 c (-b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ -b^{28, 13}_0 ∧ p_364) -> (-b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ b^{28, 14}_0) c in CNF: c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ -p_364 ∨ -b^{28, 14}_2 c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ -p_364 ∨ -b^{28, 14}_1 c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ -p_364 ∨ b^{28, 14}_0 c in DIMACS: 14804 14805 14806 -364 -14807 0 14804 14805 14806 -364 -14808 0 14804 14805 14806 -364 14809 0 c 1+1 --> 2 c (-b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ b^{28, 13}_0 ∧ p_364) -> (-b^{28, 14}_2 ∧ b^{28, 14}_1 ∧ -b^{28, 14}_0) c in CNF: c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ -p_364 ∨ -b^{28, 14}_2 c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ -p_364 ∨ b^{28, 14}_1 c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ -p_364 ∨ -b^{28, 14}_0 c in DIMACS: 14804 14805 -14806 -364 -14807 0 14804 14805 -14806 -364 14808 0 14804 14805 -14806 -364 -14809 0 c 2+1 --> break c (-b^{28, 13}_2 ∧ b^{28, 13}_1 ∧ -b^{28, 13}_0 ∧ p_364) -> break c in CNF: c b^{28, 13}_2 ∨ -b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ -p_364 ∨ break c in DIMACS: 14804 -14805 14806 -364 1162 0 c 2-1 --> 1 c (-b^{28, 13}_2 ∧ b^{28, 13}_1 ∧ -b^{28, 13}_0 ∧ -p_364) -> (-b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ b^{28, 14}_0) c in CNF: c b^{28, 13}_2 ∨ -b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ p_364 ∨ -b^{28, 14}_2 c b^{28, 13}_2 ∨ -b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ p_364 ∨ -b^{28, 14}_1 c b^{28, 13}_2 ∨ -b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ p_364 ∨ b^{28, 14}_0 c in DIMACS: 14804 -14805 14806 364 -14807 0 14804 -14805 14806 364 -14808 0 14804 -14805 14806 364 14809 0 c 1-1 --> 0 c (-b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ b^{28, 13}_0 ∧ -p_364) -> (-b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ -b^{28, 14}_0) c in CNF: c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ p_364 ∨ -b^{28, 14}_2 c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ p_364 ∨ -b^{28, 14}_1 c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ p_364 ∨ -b^{28, 14}_0 c in DIMACS: 14804 14805 -14806 364 -14807 0 14804 14805 -14806 364 -14808 0 14804 14805 -14806 364 -14809 0 c 0-1 --> -1 c (-b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ -b^{28, 13}_0 ∧ -p_364) -> ( b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ b^{28, 14}_0) c in CNF: c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ p_364 ∨ b^{28, 14}_2 c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ p_364 ∨ -b^{28, 14}_1 c b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ p_364 ∨ b^{28, 14}_0 c in DIMACS: 14804 14805 14806 364 14807 0 14804 14805 14806 364 -14808 0 14804 14805 14806 364 14809 0 c -1-1 --> -2 c ( b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ b^{28, 13}_0 ∧ -p_364) -> ( b^{28, 14}_2 ∧ b^{28, 14}_1 ∧ -b^{28, 14}_0) c in CNF: c -b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ p_364 ∨ b^{28, 14}_2 c -b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ p_364 ∨ b^{28, 14}_1 c -b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ p_364 ∨ -b^{28, 14}_0 c in DIMACS: -14804 14805 -14806 364 14807 0 -14804 14805 -14806 364 14808 0 -14804 14805 -14806 364 -14809 0 c -2-1 --> break c ( b^{28, 13}_2 ∧ b^{28, 13}_1 ∧ -b^{28, 13}_0 ∧ -p_364) -> break c in CNF: c -b^{28, 13}_2 ∨ -b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ p_364 ∨ break c in DIMACS: -14804 -14805 14806 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 13}_2 ∧ -b^{28, 13}_1 ∧ -b^{28, 13}_0 ∧ true) c in CNF: c -b^{28, 13}_2 ∨ b^{28, 13}_1 ∨ b^{28, 13}_0 ∨ false c in DIMACS: -14804 14805 14806 0 c 3 does not represent an automaton state. c -(-b^{28, 13}_2 ∧ b^{28, 13}_1 ∧ b^{28, 13}_0 ∧ true) c in CNF: c b^{28, 13}_2 ∨ -b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ false c in DIMACS: 14804 -14805 -14806 0 c -3 does not represent an automaton state. c -( b^{28, 13}_2 ∧ b^{28, 13}_1 ∧ b^{28, 13}_0 ∧ true) c in CNF: c -b^{28, 13}_2 ∨ -b^{28, 13}_1 ∨ -b^{28, 13}_0 ∨ false c in DIMACS: -14804 -14805 -14806 0 c i = 14 c -2+1 --> -1 c ( b^{28, 14}_2 ∧ b^{28, 14}_1 ∧ -b^{28, 14}_0 ∧ p_392) -> ( b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ b^{28, 15}_0) c in CNF: c -b^{28, 14}_2 ∨ -b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ -p_392 ∨ b^{28, 15}_2 c -b^{28, 14}_2 ∨ -b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ -p_392 ∨ -b^{28, 15}_1 c -b^{28, 14}_2 ∨ -b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ -p_392 ∨ b^{28, 15}_0 c in DIMACS: -14807 -14808 14809 -392 14810 0 -14807 -14808 14809 -392 -14811 0 -14807 -14808 14809 -392 14812 0 c -1+1 --> 0 c ( b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ b^{28, 14}_0 ∧ p_392) -> (-b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ -b^{28, 15}_0) c in CNF: c -b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ -p_392 ∨ -b^{28, 15}_2 c -b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ -p_392 ∨ -b^{28, 15}_1 c -b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ -p_392 ∨ -b^{28, 15}_0 c in DIMACS: -14807 14808 -14809 -392 -14810 0 -14807 14808 -14809 -392 -14811 0 -14807 14808 -14809 -392 -14812 0 c 0+1 --> 1 c (-b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ -b^{28, 14}_0 ∧ p_392) -> (-b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ b^{28, 15}_0) c in CNF: c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ -p_392 ∨ -b^{28, 15}_2 c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ -p_392 ∨ -b^{28, 15}_1 c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ -p_392 ∨ b^{28, 15}_0 c in DIMACS: 14807 14808 14809 -392 -14810 0 14807 14808 14809 -392 -14811 0 14807 14808 14809 -392 14812 0 c 1+1 --> 2 c (-b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ b^{28, 14}_0 ∧ p_392) -> (-b^{28, 15}_2 ∧ b^{28, 15}_1 ∧ -b^{28, 15}_0) c in CNF: c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ -p_392 ∨ -b^{28, 15}_2 c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ -p_392 ∨ b^{28, 15}_1 c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ -p_392 ∨ -b^{28, 15}_0 c in DIMACS: 14807 14808 -14809 -392 -14810 0 14807 14808 -14809 -392 14811 0 14807 14808 -14809 -392 -14812 0 c 2+1 --> break c (-b^{28, 14}_2 ∧ b^{28, 14}_1 ∧ -b^{28, 14}_0 ∧ p_392) -> break c in CNF: c b^{28, 14}_2 ∨ -b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ -p_392 ∨ break c in DIMACS: 14807 -14808 14809 -392 1162 0 c 2-1 --> 1 c (-b^{28, 14}_2 ∧ b^{28, 14}_1 ∧ -b^{28, 14}_0 ∧ -p_392) -> (-b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ b^{28, 15}_0) c in CNF: c b^{28, 14}_2 ∨ -b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ p_392 ∨ -b^{28, 15}_2 c b^{28, 14}_2 ∨ -b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ p_392 ∨ -b^{28, 15}_1 c b^{28, 14}_2 ∨ -b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ p_392 ∨ b^{28, 15}_0 c in DIMACS: 14807 -14808 14809 392 -14810 0 14807 -14808 14809 392 -14811 0 14807 -14808 14809 392 14812 0 c 1-1 --> 0 c (-b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ b^{28, 14}_0 ∧ -p_392) -> (-b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ -b^{28, 15}_0) c in CNF: c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ p_392 ∨ -b^{28, 15}_2 c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ p_392 ∨ -b^{28, 15}_1 c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ p_392 ∨ -b^{28, 15}_0 c in DIMACS: 14807 14808 -14809 392 -14810 0 14807 14808 -14809 392 -14811 0 14807 14808 -14809 392 -14812 0 c 0-1 --> -1 c (-b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ -b^{28, 14}_0 ∧ -p_392) -> ( b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ b^{28, 15}_0) c in CNF: c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ p_392 ∨ b^{28, 15}_2 c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ p_392 ∨ -b^{28, 15}_1 c b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ p_392 ∨ b^{28, 15}_0 c in DIMACS: 14807 14808 14809 392 14810 0 14807 14808 14809 392 -14811 0 14807 14808 14809 392 14812 0 c -1-1 --> -2 c ( b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ b^{28, 14}_0 ∧ -p_392) -> ( b^{28, 15}_2 ∧ b^{28, 15}_1 ∧ -b^{28, 15}_0) c in CNF: c -b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ p_392 ∨ b^{28, 15}_2 c -b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ p_392 ∨ b^{28, 15}_1 c -b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ p_392 ∨ -b^{28, 15}_0 c in DIMACS: -14807 14808 -14809 392 14810 0 -14807 14808 -14809 392 14811 0 -14807 14808 -14809 392 -14812 0 c -2-1 --> break c ( b^{28, 14}_2 ∧ b^{28, 14}_1 ∧ -b^{28, 14}_0 ∧ -p_392) -> break c in CNF: c -b^{28, 14}_2 ∨ -b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ p_392 ∨ break c in DIMACS: -14807 -14808 14809 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 14}_2 ∧ -b^{28, 14}_1 ∧ -b^{28, 14}_0 ∧ true) c in CNF: c -b^{28, 14}_2 ∨ b^{28, 14}_1 ∨ b^{28, 14}_0 ∨ false c in DIMACS: -14807 14808 14809 0 c 3 does not represent an automaton state. c -(-b^{28, 14}_2 ∧ b^{28, 14}_1 ∧ b^{28, 14}_0 ∧ true) c in CNF: c b^{28, 14}_2 ∨ -b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ false c in DIMACS: 14807 -14808 -14809 0 c -3 does not represent an automaton state. c -( b^{28, 14}_2 ∧ b^{28, 14}_1 ∧ b^{28, 14}_0 ∧ true) c in CNF: c -b^{28, 14}_2 ∨ -b^{28, 14}_1 ∨ -b^{28, 14}_0 ∨ false c in DIMACS: -14807 -14808 -14809 0 c i = 15 c -2+1 --> -1 c ( b^{28, 15}_2 ∧ b^{28, 15}_1 ∧ -b^{28, 15}_0 ∧ p_420) -> ( b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ b^{28, 16}_0) c in CNF: c -b^{28, 15}_2 ∨ -b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ -p_420 ∨ b^{28, 16}_2 c -b^{28, 15}_2 ∨ -b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ -p_420 ∨ -b^{28, 16}_1 c -b^{28, 15}_2 ∨ -b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ -p_420 ∨ b^{28, 16}_0 c in DIMACS: -14810 -14811 14812 -420 14813 0 -14810 -14811 14812 -420 -14814 0 -14810 -14811 14812 -420 14815 0 c -1+1 --> 0 c ( b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ b^{28, 15}_0 ∧ p_420) -> (-b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ -b^{28, 16}_0) c in CNF: c -b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ -p_420 ∨ -b^{28, 16}_2 c -b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ -p_420 ∨ -b^{28, 16}_1 c -b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ -p_420 ∨ -b^{28, 16}_0 c in DIMACS: -14810 14811 -14812 -420 -14813 0 -14810 14811 -14812 -420 -14814 0 -14810 14811 -14812 -420 -14815 0 c 0+1 --> 1 c (-b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ -b^{28, 15}_0 ∧ p_420) -> (-b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ b^{28, 16}_0) c in CNF: c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ -p_420 ∨ -b^{28, 16}_2 c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ -p_420 ∨ -b^{28, 16}_1 c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ -p_420 ∨ b^{28, 16}_0 c in DIMACS: 14810 14811 14812 -420 -14813 0 14810 14811 14812 -420 -14814 0 14810 14811 14812 -420 14815 0 c 1+1 --> 2 c (-b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ b^{28, 15}_0 ∧ p_420) -> (-b^{28, 16}_2 ∧ b^{28, 16}_1 ∧ -b^{28, 16}_0) c in CNF: c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ -p_420 ∨ -b^{28, 16}_2 c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ -p_420 ∨ b^{28, 16}_1 c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ -p_420 ∨ -b^{28, 16}_0 c in DIMACS: 14810 14811 -14812 -420 -14813 0 14810 14811 -14812 -420 14814 0 14810 14811 -14812 -420 -14815 0 c 2+1 --> break c (-b^{28, 15}_2 ∧ b^{28, 15}_1 ∧ -b^{28, 15}_0 ∧ p_420) -> break c in CNF: c b^{28, 15}_2 ∨ -b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ -p_420 ∨ break c in DIMACS: 14810 -14811 14812 -420 1162 0 c 2-1 --> 1 c (-b^{28, 15}_2 ∧ b^{28, 15}_1 ∧ -b^{28, 15}_0 ∧ -p_420) -> (-b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ b^{28, 16}_0) c in CNF: c b^{28, 15}_2 ∨ -b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ p_420 ∨ -b^{28, 16}_2 c b^{28, 15}_2 ∨ -b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ p_420 ∨ -b^{28, 16}_1 c b^{28, 15}_2 ∨ -b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ p_420 ∨ b^{28, 16}_0 c in DIMACS: 14810 -14811 14812 420 -14813 0 14810 -14811 14812 420 -14814 0 14810 -14811 14812 420 14815 0 c 1-1 --> 0 c (-b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ b^{28, 15}_0 ∧ -p_420) -> (-b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ -b^{28, 16}_0) c in CNF: c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ p_420 ∨ -b^{28, 16}_2 c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ p_420 ∨ -b^{28, 16}_1 c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ p_420 ∨ -b^{28, 16}_0 c in DIMACS: 14810 14811 -14812 420 -14813 0 14810 14811 -14812 420 -14814 0 14810 14811 -14812 420 -14815 0 c 0-1 --> -1 c (-b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ -b^{28, 15}_0 ∧ -p_420) -> ( b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ b^{28, 16}_0) c in CNF: c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ p_420 ∨ b^{28, 16}_2 c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ p_420 ∨ -b^{28, 16}_1 c b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ p_420 ∨ b^{28, 16}_0 c in DIMACS: 14810 14811 14812 420 14813 0 14810 14811 14812 420 -14814 0 14810 14811 14812 420 14815 0 c -1-1 --> -2 c ( b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ b^{28, 15}_0 ∧ -p_420) -> ( b^{28, 16}_2 ∧ b^{28, 16}_1 ∧ -b^{28, 16}_0) c in CNF: c -b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ p_420 ∨ b^{28, 16}_2 c -b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ p_420 ∨ b^{28, 16}_1 c -b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ p_420 ∨ -b^{28, 16}_0 c in DIMACS: -14810 14811 -14812 420 14813 0 -14810 14811 -14812 420 14814 0 -14810 14811 -14812 420 -14815 0 c -2-1 --> break c ( b^{28, 15}_2 ∧ b^{28, 15}_1 ∧ -b^{28, 15}_0 ∧ -p_420) -> break c in CNF: c -b^{28, 15}_2 ∨ -b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ p_420 ∨ break c in DIMACS: -14810 -14811 14812 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 15}_2 ∧ -b^{28, 15}_1 ∧ -b^{28, 15}_0 ∧ true) c in CNF: c -b^{28, 15}_2 ∨ b^{28, 15}_1 ∨ b^{28, 15}_0 ∨ false c in DIMACS: -14810 14811 14812 0 c 3 does not represent an automaton state. c -(-b^{28, 15}_2 ∧ b^{28, 15}_1 ∧ b^{28, 15}_0 ∧ true) c in CNF: c b^{28, 15}_2 ∨ -b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ false c in DIMACS: 14810 -14811 -14812 0 c -3 does not represent an automaton state. c -( b^{28, 15}_2 ∧ b^{28, 15}_1 ∧ b^{28, 15}_0 ∧ true) c in CNF: c -b^{28, 15}_2 ∨ -b^{28, 15}_1 ∨ -b^{28, 15}_0 ∨ false c in DIMACS: -14810 -14811 -14812 0 c i = 16 c -2+1 --> -1 c ( b^{28, 16}_2 ∧ b^{28, 16}_1 ∧ -b^{28, 16}_0 ∧ p_448) -> ( b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ b^{28, 17}_0) c in CNF: c -b^{28, 16}_2 ∨ -b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ -p_448 ∨ b^{28, 17}_2 c -b^{28, 16}_2 ∨ -b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ -p_448 ∨ -b^{28, 17}_1 c -b^{28, 16}_2 ∨ -b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ -p_448 ∨ b^{28, 17}_0 c in DIMACS: -14813 -14814 14815 -448 14816 0 -14813 -14814 14815 -448 -14817 0 -14813 -14814 14815 -448 14818 0 c -1+1 --> 0 c ( b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ b^{28, 16}_0 ∧ p_448) -> (-b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ -b^{28, 17}_0) c in CNF: c -b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ -p_448 ∨ -b^{28, 17}_2 c -b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ -p_448 ∨ -b^{28, 17}_1 c -b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ -p_448 ∨ -b^{28, 17}_0 c in DIMACS: -14813 14814 -14815 -448 -14816 0 -14813 14814 -14815 -448 -14817 0 -14813 14814 -14815 -448 -14818 0 c 0+1 --> 1 c (-b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ -b^{28, 16}_0 ∧ p_448) -> (-b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ b^{28, 17}_0) c in CNF: c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ -p_448 ∨ -b^{28, 17}_2 c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ -p_448 ∨ -b^{28, 17}_1 c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ -p_448 ∨ b^{28, 17}_0 c in DIMACS: 14813 14814 14815 -448 -14816 0 14813 14814 14815 -448 -14817 0 14813 14814 14815 -448 14818 0 c 1+1 --> 2 c (-b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ b^{28, 16}_0 ∧ p_448) -> (-b^{28, 17}_2 ∧ b^{28, 17}_1 ∧ -b^{28, 17}_0) c in CNF: c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ -p_448 ∨ -b^{28, 17}_2 c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ -p_448 ∨ b^{28, 17}_1 c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ -p_448 ∨ -b^{28, 17}_0 c in DIMACS: 14813 14814 -14815 -448 -14816 0 14813 14814 -14815 -448 14817 0 14813 14814 -14815 -448 -14818 0 c 2+1 --> break c (-b^{28, 16}_2 ∧ b^{28, 16}_1 ∧ -b^{28, 16}_0 ∧ p_448) -> break c in CNF: c b^{28, 16}_2 ∨ -b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ -p_448 ∨ break c in DIMACS: 14813 -14814 14815 -448 1162 0 c 2-1 --> 1 c (-b^{28, 16}_2 ∧ b^{28, 16}_1 ∧ -b^{28, 16}_0 ∧ -p_448) -> (-b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ b^{28, 17}_0) c in CNF: c b^{28, 16}_2 ∨ -b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ p_448 ∨ -b^{28, 17}_2 c b^{28, 16}_2 ∨ -b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ p_448 ∨ -b^{28, 17}_1 c b^{28, 16}_2 ∨ -b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ p_448 ∨ b^{28, 17}_0 c in DIMACS: 14813 -14814 14815 448 -14816 0 14813 -14814 14815 448 -14817 0 14813 -14814 14815 448 14818 0 c 1-1 --> 0 c (-b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ b^{28, 16}_0 ∧ -p_448) -> (-b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ -b^{28, 17}_0) c in CNF: c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ p_448 ∨ -b^{28, 17}_2 c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ p_448 ∨ -b^{28, 17}_1 c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ p_448 ∨ -b^{28, 17}_0 c in DIMACS: 14813 14814 -14815 448 -14816 0 14813 14814 -14815 448 -14817 0 14813 14814 -14815 448 -14818 0 c 0-1 --> -1 c (-b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ -b^{28, 16}_0 ∧ -p_448) -> ( b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ b^{28, 17}_0) c in CNF: c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ p_448 ∨ b^{28, 17}_2 c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ p_448 ∨ -b^{28, 17}_1 c b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ p_448 ∨ b^{28, 17}_0 c in DIMACS: 14813 14814 14815 448 14816 0 14813 14814 14815 448 -14817 0 14813 14814 14815 448 14818 0 c -1-1 --> -2 c ( b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ b^{28, 16}_0 ∧ -p_448) -> ( b^{28, 17}_2 ∧ b^{28, 17}_1 ∧ -b^{28, 17}_0) c in CNF: c -b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ p_448 ∨ b^{28, 17}_2 c -b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ p_448 ∨ b^{28, 17}_1 c -b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ p_448 ∨ -b^{28, 17}_0 c in DIMACS: -14813 14814 -14815 448 14816 0 -14813 14814 -14815 448 14817 0 -14813 14814 -14815 448 -14818 0 c -2-1 --> break c ( b^{28, 16}_2 ∧ b^{28, 16}_1 ∧ -b^{28, 16}_0 ∧ -p_448) -> break c in CNF: c -b^{28, 16}_2 ∨ -b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ p_448 ∨ break c in DIMACS: -14813 -14814 14815 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 16}_2 ∧ -b^{28, 16}_1 ∧ -b^{28, 16}_0 ∧ true) c in CNF: c -b^{28, 16}_2 ∨ b^{28, 16}_1 ∨ b^{28, 16}_0 ∨ false c in DIMACS: -14813 14814 14815 0 c 3 does not represent an automaton state. c -(-b^{28, 16}_2 ∧ b^{28, 16}_1 ∧ b^{28, 16}_0 ∧ true) c in CNF: c b^{28, 16}_2 ∨ -b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ false c in DIMACS: 14813 -14814 -14815 0 c -3 does not represent an automaton state. c -( b^{28, 16}_2 ∧ b^{28, 16}_1 ∧ b^{28, 16}_0 ∧ true) c in CNF: c -b^{28, 16}_2 ∨ -b^{28, 16}_1 ∨ -b^{28, 16}_0 ∨ false c in DIMACS: -14813 -14814 -14815 0 c i = 17 c -2+1 --> -1 c ( b^{28, 17}_2 ∧ b^{28, 17}_1 ∧ -b^{28, 17}_0 ∧ p_476) -> ( b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ b^{28, 18}_0) c in CNF: c -b^{28, 17}_2 ∨ -b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ -p_476 ∨ b^{28, 18}_2 c -b^{28, 17}_2 ∨ -b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ -p_476 ∨ -b^{28, 18}_1 c -b^{28, 17}_2 ∨ -b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ -p_476 ∨ b^{28, 18}_0 c in DIMACS: -14816 -14817 14818 -476 14819 0 -14816 -14817 14818 -476 -14820 0 -14816 -14817 14818 -476 14821 0 c -1+1 --> 0 c ( b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ b^{28, 17}_0 ∧ p_476) -> (-b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ -b^{28, 18}_0) c in CNF: c -b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ -p_476 ∨ -b^{28, 18}_2 c -b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ -p_476 ∨ -b^{28, 18}_1 c -b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ -p_476 ∨ -b^{28, 18}_0 c in DIMACS: -14816 14817 -14818 -476 -14819 0 -14816 14817 -14818 -476 -14820 0 -14816 14817 -14818 -476 -14821 0 c 0+1 --> 1 c (-b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ -b^{28, 17}_0 ∧ p_476) -> (-b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ b^{28, 18}_0) c in CNF: c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ -p_476 ∨ -b^{28, 18}_2 c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ -p_476 ∨ -b^{28, 18}_1 c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ -p_476 ∨ b^{28, 18}_0 c in DIMACS: 14816 14817 14818 -476 -14819 0 14816 14817 14818 -476 -14820 0 14816 14817 14818 -476 14821 0 c 1+1 --> 2 c (-b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ b^{28, 17}_0 ∧ p_476) -> (-b^{28, 18}_2 ∧ b^{28, 18}_1 ∧ -b^{28, 18}_0) c in CNF: c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ -p_476 ∨ -b^{28, 18}_2 c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ -p_476 ∨ b^{28, 18}_1 c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ -p_476 ∨ -b^{28, 18}_0 c in DIMACS: 14816 14817 -14818 -476 -14819 0 14816 14817 -14818 -476 14820 0 14816 14817 -14818 -476 -14821 0 c 2+1 --> break c (-b^{28, 17}_2 ∧ b^{28, 17}_1 ∧ -b^{28, 17}_0 ∧ p_476) -> break c in CNF: c b^{28, 17}_2 ∨ -b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ -p_476 ∨ break c in DIMACS: 14816 -14817 14818 -476 1162 0 c 2-1 --> 1 c (-b^{28, 17}_2 ∧ b^{28, 17}_1 ∧ -b^{28, 17}_0 ∧ -p_476) -> (-b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ b^{28, 18}_0) c in CNF: c b^{28, 17}_2 ∨ -b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ p_476 ∨ -b^{28, 18}_2 c b^{28, 17}_2 ∨ -b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ p_476 ∨ -b^{28, 18}_1 c b^{28, 17}_2 ∨ -b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ p_476 ∨ b^{28, 18}_0 c in DIMACS: 14816 -14817 14818 476 -14819 0 14816 -14817 14818 476 -14820 0 14816 -14817 14818 476 14821 0 c 1-1 --> 0 c (-b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ b^{28, 17}_0 ∧ -p_476) -> (-b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ -b^{28, 18}_0) c in CNF: c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ p_476 ∨ -b^{28, 18}_2 c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ p_476 ∨ -b^{28, 18}_1 c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ p_476 ∨ -b^{28, 18}_0 c in DIMACS: 14816 14817 -14818 476 -14819 0 14816 14817 -14818 476 -14820 0 14816 14817 -14818 476 -14821 0 c 0-1 --> -1 c (-b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ -b^{28, 17}_0 ∧ -p_476) -> ( b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ b^{28, 18}_0) c in CNF: c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ p_476 ∨ b^{28, 18}_2 c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ p_476 ∨ -b^{28, 18}_1 c b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ p_476 ∨ b^{28, 18}_0 c in DIMACS: 14816 14817 14818 476 14819 0 14816 14817 14818 476 -14820 0 14816 14817 14818 476 14821 0 c -1-1 --> -2 c ( b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ b^{28, 17}_0 ∧ -p_476) -> ( b^{28, 18}_2 ∧ b^{28, 18}_1 ∧ -b^{28, 18}_0) c in CNF: c -b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ p_476 ∨ b^{28, 18}_2 c -b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ p_476 ∨ b^{28, 18}_1 c -b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ p_476 ∨ -b^{28, 18}_0 c in DIMACS: -14816 14817 -14818 476 14819 0 -14816 14817 -14818 476 14820 0 -14816 14817 -14818 476 -14821 0 c -2-1 --> break c ( b^{28, 17}_2 ∧ b^{28, 17}_1 ∧ -b^{28, 17}_0 ∧ -p_476) -> break c in CNF: c -b^{28, 17}_2 ∨ -b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ p_476 ∨ break c in DIMACS: -14816 -14817 14818 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 17}_2 ∧ -b^{28, 17}_1 ∧ -b^{28, 17}_0 ∧ true) c in CNF: c -b^{28, 17}_2 ∨ b^{28, 17}_1 ∨ b^{28, 17}_0 ∨ false c in DIMACS: -14816 14817 14818 0 c 3 does not represent an automaton state. c -(-b^{28, 17}_2 ∧ b^{28, 17}_1 ∧ b^{28, 17}_0 ∧ true) c in CNF: c b^{28, 17}_2 ∨ -b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ false c in DIMACS: 14816 -14817 -14818 0 c -3 does not represent an automaton state. c -( b^{28, 17}_2 ∧ b^{28, 17}_1 ∧ b^{28, 17}_0 ∧ true) c in CNF: c -b^{28, 17}_2 ∨ -b^{28, 17}_1 ∨ -b^{28, 17}_0 ∨ false c in DIMACS: -14816 -14817 -14818 0 c i = 18 c -2+1 --> -1 c ( b^{28, 18}_2 ∧ b^{28, 18}_1 ∧ -b^{28, 18}_0 ∧ p_504) -> ( b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ b^{28, 19}_0) c in CNF: c -b^{28, 18}_2 ∨ -b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ -p_504 ∨ b^{28, 19}_2 c -b^{28, 18}_2 ∨ -b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ -p_504 ∨ -b^{28, 19}_1 c -b^{28, 18}_2 ∨ -b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ -p_504 ∨ b^{28, 19}_0 c in DIMACS: -14819 -14820 14821 -504 14822 0 -14819 -14820 14821 -504 -14823 0 -14819 -14820 14821 -504 14824 0 c -1+1 --> 0 c ( b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ b^{28, 18}_0 ∧ p_504) -> (-b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ -b^{28, 19}_0) c in CNF: c -b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ -p_504 ∨ -b^{28, 19}_2 c -b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ -p_504 ∨ -b^{28, 19}_1 c -b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ -p_504 ∨ -b^{28, 19}_0 c in DIMACS: -14819 14820 -14821 -504 -14822 0 -14819 14820 -14821 -504 -14823 0 -14819 14820 -14821 -504 -14824 0 c 0+1 --> 1 c (-b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ -b^{28, 18}_0 ∧ p_504) -> (-b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ b^{28, 19}_0) c in CNF: c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ -p_504 ∨ -b^{28, 19}_2 c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ -p_504 ∨ -b^{28, 19}_1 c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ -p_504 ∨ b^{28, 19}_0 c in DIMACS: 14819 14820 14821 -504 -14822 0 14819 14820 14821 -504 -14823 0 14819 14820 14821 -504 14824 0 c 1+1 --> 2 c (-b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ b^{28, 18}_0 ∧ p_504) -> (-b^{28, 19}_2 ∧ b^{28, 19}_1 ∧ -b^{28, 19}_0) c in CNF: c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ -p_504 ∨ -b^{28, 19}_2 c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ -p_504 ∨ b^{28, 19}_1 c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ -p_504 ∨ -b^{28, 19}_0 c in DIMACS: 14819 14820 -14821 -504 -14822 0 14819 14820 -14821 -504 14823 0 14819 14820 -14821 -504 -14824 0 c 2+1 --> break c (-b^{28, 18}_2 ∧ b^{28, 18}_1 ∧ -b^{28, 18}_0 ∧ p_504) -> break c in CNF: c b^{28, 18}_2 ∨ -b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ -p_504 ∨ break c in DIMACS: 14819 -14820 14821 -504 1162 0 c 2-1 --> 1 c (-b^{28, 18}_2 ∧ b^{28, 18}_1 ∧ -b^{28, 18}_0 ∧ -p_504) -> (-b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ b^{28, 19}_0) c in CNF: c b^{28, 18}_2 ∨ -b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ p_504 ∨ -b^{28, 19}_2 c b^{28, 18}_2 ∨ -b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ p_504 ∨ -b^{28, 19}_1 c b^{28, 18}_2 ∨ -b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ p_504 ∨ b^{28, 19}_0 c in DIMACS: 14819 -14820 14821 504 -14822 0 14819 -14820 14821 504 -14823 0 14819 -14820 14821 504 14824 0 c 1-1 --> 0 c (-b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ b^{28, 18}_0 ∧ -p_504) -> (-b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ -b^{28, 19}_0) c in CNF: c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ p_504 ∨ -b^{28, 19}_2 c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ p_504 ∨ -b^{28, 19}_1 c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ p_504 ∨ -b^{28, 19}_0 c in DIMACS: 14819 14820 -14821 504 -14822 0 14819 14820 -14821 504 -14823 0 14819 14820 -14821 504 -14824 0 c 0-1 --> -1 c (-b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ -b^{28, 18}_0 ∧ -p_504) -> ( b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ b^{28, 19}_0) c in CNF: c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ p_504 ∨ b^{28, 19}_2 c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ p_504 ∨ -b^{28, 19}_1 c b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ p_504 ∨ b^{28, 19}_0 c in DIMACS: 14819 14820 14821 504 14822 0 14819 14820 14821 504 -14823 0 14819 14820 14821 504 14824 0 c -1-1 --> -2 c ( b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ b^{28, 18}_0 ∧ -p_504) -> ( b^{28, 19}_2 ∧ b^{28, 19}_1 ∧ -b^{28, 19}_0) c in CNF: c -b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ p_504 ∨ b^{28, 19}_2 c -b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ p_504 ∨ b^{28, 19}_1 c -b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ p_504 ∨ -b^{28, 19}_0 c in DIMACS: -14819 14820 -14821 504 14822 0 -14819 14820 -14821 504 14823 0 -14819 14820 -14821 504 -14824 0 c -2-1 --> break c ( b^{28, 18}_2 ∧ b^{28, 18}_1 ∧ -b^{28, 18}_0 ∧ -p_504) -> break c in CNF: c -b^{28, 18}_2 ∨ -b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ p_504 ∨ break c in DIMACS: -14819 -14820 14821 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 18}_2 ∧ -b^{28, 18}_1 ∧ -b^{28, 18}_0 ∧ true) c in CNF: c -b^{28, 18}_2 ∨ b^{28, 18}_1 ∨ b^{28, 18}_0 ∨ false c in DIMACS: -14819 14820 14821 0 c 3 does not represent an automaton state. c -(-b^{28, 18}_2 ∧ b^{28, 18}_1 ∧ b^{28, 18}_0 ∧ true) c in CNF: c b^{28, 18}_2 ∨ -b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ false c in DIMACS: 14819 -14820 -14821 0 c -3 does not represent an automaton state. c -( b^{28, 18}_2 ∧ b^{28, 18}_1 ∧ b^{28, 18}_0 ∧ true) c in CNF: c -b^{28, 18}_2 ∨ -b^{28, 18}_1 ∨ -b^{28, 18}_0 ∨ false c in DIMACS: -14819 -14820 -14821 0 c i = 19 c -2+1 --> -1 c ( b^{28, 19}_2 ∧ b^{28, 19}_1 ∧ -b^{28, 19}_0 ∧ p_532) -> ( b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ b^{28, 20}_0) c in CNF: c -b^{28, 19}_2 ∨ -b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ -p_532 ∨ b^{28, 20}_2 c -b^{28, 19}_2 ∨ -b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ -p_532 ∨ -b^{28, 20}_1 c -b^{28, 19}_2 ∨ -b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ -p_532 ∨ b^{28, 20}_0 c in DIMACS: -14822 -14823 14824 -532 14825 0 -14822 -14823 14824 -532 -14826 0 -14822 -14823 14824 -532 14827 0 c -1+1 --> 0 c ( b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ b^{28, 19}_0 ∧ p_532) -> (-b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ -b^{28, 20}_0) c in CNF: c -b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ -p_532 ∨ -b^{28, 20}_2 c -b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ -p_532 ∨ -b^{28, 20}_1 c -b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ -p_532 ∨ -b^{28, 20}_0 c in DIMACS: -14822 14823 -14824 -532 -14825 0 -14822 14823 -14824 -532 -14826 0 -14822 14823 -14824 -532 -14827 0 c 0+1 --> 1 c (-b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ -b^{28, 19}_0 ∧ p_532) -> (-b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ b^{28, 20}_0) c in CNF: c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ -p_532 ∨ -b^{28, 20}_2 c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ -p_532 ∨ -b^{28, 20}_1 c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ -p_532 ∨ b^{28, 20}_0 c in DIMACS: 14822 14823 14824 -532 -14825 0 14822 14823 14824 -532 -14826 0 14822 14823 14824 -532 14827 0 c 1+1 --> 2 c (-b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ b^{28, 19}_0 ∧ p_532) -> (-b^{28, 20}_2 ∧ b^{28, 20}_1 ∧ -b^{28, 20}_0) c in CNF: c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ -p_532 ∨ -b^{28, 20}_2 c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ -p_532 ∨ b^{28, 20}_1 c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ -p_532 ∨ -b^{28, 20}_0 c in DIMACS: 14822 14823 -14824 -532 -14825 0 14822 14823 -14824 -532 14826 0 14822 14823 -14824 -532 -14827 0 c 2+1 --> break c (-b^{28, 19}_2 ∧ b^{28, 19}_1 ∧ -b^{28, 19}_0 ∧ p_532) -> break c in CNF: c b^{28, 19}_2 ∨ -b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ -p_532 ∨ break c in DIMACS: 14822 -14823 14824 -532 1162 0 c 2-1 --> 1 c (-b^{28, 19}_2 ∧ b^{28, 19}_1 ∧ -b^{28, 19}_0 ∧ -p_532) -> (-b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ b^{28, 20}_0) c in CNF: c b^{28, 19}_2 ∨ -b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ p_532 ∨ -b^{28, 20}_2 c b^{28, 19}_2 ∨ -b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ p_532 ∨ -b^{28, 20}_1 c b^{28, 19}_2 ∨ -b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ p_532 ∨ b^{28, 20}_0 c in DIMACS: 14822 -14823 14824 532 -14825 0 14822 -14823 14824 532 -14826 0 14822 -14823 14824 532 14827 0 c 1-1 --> 0 c (-b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ b^{28, 19}_0 ∧ -p_532) -> (-b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ -b^{28, 20}_0) c in CNF: c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ p_532 ∨ -b^{28, 20}_2 c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ p_532 ∨ -b^{28, 20}_1 c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ p_532 ∨ -b^{28, 20}_0 c in DIMACS: 14822 14823 -14824 532 -14825 0 14822 14823 -14824 532 -14826 0 14822 14823 -14824 532 -14827 0 c 0-1 --> -1 c (-b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ -b^{28, 19}_0 ∧ -p_532) -> ( b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ b^{28, 20}_0) c in CNF: c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ p_532 ∨ b^{28, 20}_2 c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ p_532 ∨ -b^{28, 20}_1 c b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ p_532 ∨ b^{28, 20}_0 c in DIMACS: 14822 14823 14824 532 14825 0 14822 14823 14824 532 -14826 0 14822 14823 14824 532 14827 0 c -1-1 --> -2 c ( b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ b^{28, 19}_0 ∧ -p_532) -> ( b^{28, 20}_2 ∧ b^{28, 20}_1 ∧ -b^{28, 20}_0) c in CNF: c -b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ p_532 ∨ b^{28, 20}_2 c -b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ p_532 ∨ b^{28, 20}_1 c -b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ p_532 ∨ -b^{28, 20}_0 c in DIMACS: -14822 14823 -14824 532 14825 0 -14822 14823 -14824 532 14826 0 -14822 14823 -14824 532 -14827 0 c -2-1 --> break c ( b^{28, 19}_2 ∧ b^{28, 19}_1 ∧ -b^{28, 19}_0 ∧ -p_532) -> break c in CNF: c -b^{28, 19}_2 ∨ -b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ p_532 ∨ break c in DIMACS: -14822 -14823 14824 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 19}_2 ∧ -b^{28, 19}_1 ∧ -b^{28, 19}_0 ∧ true) c in CNF: c -b^{28, 19}_2 ∨ b^{28, 19}_1 ∨ b^{28, 19}_0 ∨ false c in DIMACS: -14822 14823 14824 0 c 3 does not represent an automaton state. c -(-b^{28, 19}_2 ∧ b^{28, 19}_1 ∧ b^{28, 19}_0 ∧ true) c in CNF: c b^{28, 19}_2 ∨ -b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ false c in DIMACS: 14822 -14823 -14824 0 c -3 does not represent an automaton state. c -( b^{28, 19}_2 ∧ b^{28, 19}_1 ∧ b^{28, 19}_0 ∧ true) c in CNF: c -b^{28, 19}_2 ∨ -b^{28, 19}_1 ∨ -b^{28, 19}_0 ∨ false c in DIMACS: -14822 -14823 -14824 0 c i = 20 c -2+1 --> -1 c ( b^{28, 20}_2 ∧ b^{28, 20}_1 ∧ -b^{28, 20}_0 ∧ p_560) -> ( b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ b^{28, 21}_0) c in CNF: c -b^{28, 20}_2 ∨ -b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ -p_560 ∨ b^{28, 21}_2 c -b^{28, 20}_2 ∨ -b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ -p_560 ∨ -b^{28, 21}_1 c -b^{28, 20}_2 ∨ -b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ -p_560 ∨ b^{28, 21}_0 c in DIMACS: -14825 -14826 14827 -560 14828 0 -14825 -14826 14827 -560 -14829 0 -14825 -14826 14827 -560 14830 0 c -1+1 --> 0 c ( b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ b^{28, 20}_0 ∧ p_560) -> (-b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ -b^{28, 21}_0) c in CNF: c -b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ -p_560 ∨ -b^{28, 21}_2 c -b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ -p_560 ∨ -b^{28, 21}_1 c -b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ -p_560 ∨ -b^{28, 21}_0 c in DIMACS: -14825 14826 -14827 -560 -14828 0 -14825 14826 -14827 -560 -14829 0 -14825 14826 -14827 -560 -14830 0 c 0+1 --> 1 c (-b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ -b^{28, 20}_0 ∧ p_560) -> (-b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ b^{28, 21}_0) c in CNF: c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ -p_560 ∨ -b^{28, 21}_2 c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ -p_560 ∨ -b^{28, 21}_1 c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ -p_560 ∨ b^{28, 21}_0 c in DIMACS: 14825 14826 14827 -560 -14828 0 14825 14826 14827 -560 -14829 0 14825 14826 14827 -560 14830 0 c 1+1 --> 2 c (-b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ b^{28, 20}_0 ∧ p_560) -> (-b^{28, 21}_2 ∧ b^{28, 21}_1 ∧ -b^{28, 21}_0) c in CNF: c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ -p_560 ∨ -b^{28, 21}_2 c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ -p_560 ∨ b^{28, 21}_1 c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ -p_560 ∨ -b^{28, 21}_0 c in DIMACS: 14825 14826 -14827 -560 -14828 0 14825 14826 -14827 -560 14829 0 14825 14826 -14827 -560 -14830 0 c 2+1 --> break c (-b^{28, 20}_2 ∧ b^{28, 20}_1 ∧ -b^{28, 20}_0 ∧ p_560) -> break c in CNF: c b^{28, 20}_2 ∨ -b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ -p_560 ∨ break c in DIMACS: 14825 -14826 14827 -560 1162 0 c 2-1 --> 1 c (-b^{28, 20}_2 ∧ b^{28, 20}_1 ∧ -b^{28, 20}_0 ∧ -p_560) -> (-b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ b^{28, 21}_0) c in CNF: c b^{28, 20}_2 ∨ -b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ p_560 ∨ -b^{28, 21}_2 c b^{28, 20}_2 ∨ -b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ p_560 ∨ -b^{28, 21}_1 c b^{28, 20}_2 ∨ -b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ p_560 ∨ b^{28, 21}_0 c in DIMACS: 14825 -14826 14827 560 -14828 0 14825 -14826 14827 560 -14829 0 14825 -14826 14827 560 14830 0 c 1-1 --> 0 c (-b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ b^{28, 20}_0 ∧ -p_560) -> (-b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ -b^{28, 21}_0) c in CNF: c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ p_560 ∨ -b^{28, 21}_2 c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ p_560 ∨ -b^{28, 21}_1 c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ p_560 ∨ -b^{28, 21}_0 c in DIMACS: 14825 14826 -14827 560 -14828 0 14825 14826 -14827 560 -14829 0 14825 14826 -14827 560 -14830 0 c 0-1 --> -1 c (-b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ -b^{28, 20}_0 ∧ -p_560) -> ( b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ b^{28, 21}_0) c in CNF: c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ p_560 ∨ b^{28, 21}_2 c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ p_560 ∨ -b^{28, 21}_1 c b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ p_560 ∨ b^{28, 21}_0 c in DIMACS: 14825 14826 14827 560 14828 0 14825 14826 14827 560 -14829 0 14825 14826 14827 560 14830 0 c -1-1 --> -2 c ( b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ b^{28, 20}_0 ∧ -p_560) -> ( b^{28, 21}_2 ∧ b^{28, 21}_1 ∧ -b^{28, 21}_0) c in CNF: c -b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ p_560 ∨ b^{28, 21}_2 c -b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ p_560 ∨ b^{28, 21}_1 c -b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ p_560 ∨ -b^{28, 21}_0 c in DIMACS: -14825 14826 -14827 560 14828 0 -14825 14826 -14827 560 14829 0 -14825 14826 -14827 560 -14830 0 c -2-1 --> break c ( b^{28, 20}_2 ∧ b^{28, 20}_1 ∧ -b^{28, 20}_0 ∧ -p_560) -> break c in CNF: c -b^{28, 20}_2 ∨ -b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ p_560 ∨ break c in DIMACS: -14825 -14826 14827 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 20}_2 ∧ -b^{28, 20}_1 ∧ -b^{28, 20}_0 ∧ true) c in CNF: c -b^{28, 20}_2 ∨ b^{28, 20}_1 ∨ b^{28, 20}_0 ∨ false c in DIMACS: -14825 14826 14827 0 c 3 does not represent an automaton state. c -(-b^{28, 20}_2 ∧ b^{28, 20}_1 ∧ b^{28, 20}_0 ∧ true) c in CNF: c b^{28, 20}_2 ∨ -b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ false c in DIMACS: 14825 -14826 -14827 0 c -3 does not represent an automaton state. c -( b^{28, 20}_2 ∧ b^{28, 20}_1 ∧ b^{28, 20}_0 ∧ true) c in CNF: c -b^{28, 20}_2 ∨ -b^{28, 20}_1 ∨ -b^{28, 20}_0 ∨ false c in DIMACS: -14825 -14826 -14827 0 c i = 21 c -2+1 --> -1 c ( b^{28, 21}_2 ∧ b^{28, 21}_1 ∧ -b^{28, 21}_0 ∧ p_588) -> ( b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ b^{28, 22}_0) c in CNF: c -b^{28, 21}_2 ∨ -b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ -p_588 ∨ b^{28, 22}_2 c -b^{28, 21}_2 ∨ -b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ -p_588 ∨ -b^{28, 22}_1 c -b^{28, 21}_2 ∨ -b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ -p_588 ∨ b^{28, 22}_0 c in DIMACS: -14828 -14829 14830 -588 14831 0 -14828 -14829 14830 -588 -14832 0 -14828 -14829 14830 -588 14833 0 c -1+1 --> 0 c ( b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ b^{28, 21}_0 ∧ p_588) -> (-b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ -b^{28, 22}_0) c in CNF: c -b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ -p_588 ∨ -b^{28, 22}_2 c -b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ -p_588 ∨ -b^{28, 22}_1 c -b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ -p_588 ∨ -b^{28, 22}_0 c in DIMACS: -14828 14829 -14830 -588 -14831 0 -14828 14829 -14830 -588 -14832 0 -14828 14829 -14830 -588 -14833 0 c 0+1 --> 1 c (-b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ -b^{28, 21}_0 ∧ p_588) -> (-b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ b^{28, 22}_0) c in CNF: c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ -p_588 ∨ -b^{28, 22}_2 c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ -p_588 ∨ -b^{28, 22}_1 c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ -p_588 ∨ b^{28, 22}_0 c in DIMACS: 14828 14829 14830 -588 -14831 0 14828 14829 14830 -588 -14832 0 14828 14829 14830 -588 14833 0 c 1+1 --> 2 c (-b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ b^{28, 21}_0 ∧ p_588) -> (-b^{28, 22}_2 ∧ b^{28, 22}_1 ∧ -b^{28, 22}_0) c in CNF: c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ -p_588 ∨ -b^{28, 22}_2 c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ -p_588 ∨ b^{28, 22}_1 c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ -p_588 ∨ -b^{28, 22}_0 c in DIMACS: 14828 14829 -14830 -588 -14831 0 14828 14829 -14830 -588 14832 0 14828 14829 -14830 -588 -14833 0 c 2+1 --> break c (-b^{28, 21}_2 ∧ b^{28, 21}_1 ∧ -b^{28, 21}_0 ∧ p_588) -> break c in CNF: c b^{28, 21}_2 ∨ -b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ -p_588 ∨ break c in DIMACS: 14828 -14829 14830 -588 1162 0 c 2-1 --> 1 c (-b^{28, 21}_2 ∧ b^{28, 21}_1 ∧ -b^{28, 21}_0 ∧ -p_588) -> (-b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ b^{28, 22}_0) c in CNF: c b^{28, 21}_2 ∨ -b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ p_588 ∨ -b^{28, 22}_2 c b^{28, 21}_2 ∨ -b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ p_588 ∨ -b^{28, 22}_1 c b^{28, 21}_2 ∨ -b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ p_588 ∨ b^{28, 22}_0 c in DIMACS: 14828 -14829 14830 588 -14831 0 14828 -14829 14830 588 -14832 0 14828 -14829 14830 588 14833 0 c 1-1 --> 0 c (-b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ b^{28, 21}_0 ∧ -p_588) -> (-b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ -b^{28, 22}_0) c in CNF: c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ p_588 ∨ -b^{28, 22}_2 c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ p_588 ∨ -b^{28, 22}_1 c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ p_588 ∨ -b^{28, 22}_0 c in DIMACS: 14828 14829 -14830 588 -14831 0 14828 14829 -14830 588 -14832 0 14828 14829 -14830 588 -14833 0 c 0-1 --> -1 c (-b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ -b^{28, 21}_0 ∧ -p_588) -> ( b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ b^{28, 22}_0) c in CNF: c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ p_588 ∨ b^{28, 22}_2 c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ p_588 ∨ -b^{28, 22}_1 c b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ p_588 ∨ b^{28, 22}_0 c in DIMACS: 14828 14829 14830 588 14831 0 14828 14829 14830 588 -14832 0 14828 14829 14830 588 14833 0 c -1-1 --> -2 c ( b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ b^{28, 21}_0 ∧ -p_588) -> ( b^{28, 22}_2 ∧ b^{28, 22}_1 ∧ -b^{28, 22}_0) c in CNF: c -b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ p_588 ∨ b^{28, 22}_2 c -b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ p_588 ∨ b^{28, 22}_1 c -b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ p_588 ∨ -b^{28, 22}_0 c in DIMACS: -14828 14829 -14830 588 14831 0 -14828 14829 -14830 588 14832 0 -14828 14829 -14830 588 -14833 0 c -2-1 --> break c ( b^{28, 21}_2 ∧ b^{28, 21}_1 ∧ -b^{28, 21}_0 ∧ -p_588) -> break c in CNF: c -b^{28, 21}_2 ∨ -b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ p_588 ∨ break c in DIMACS: -14828 -14829 14830 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 21}_2 ∧ -b^{28, 21}_1 ∧ -b^{28, 21}_0 ∧ true) c in CNF: c -b^{28, 21}_2 ∨ b^{28, 21}_1 ∨ b^{28, 21}_0 ∨ false c in DIMACS: -14828 14829 14830 0 c 3 does not represent an automaton state. c -(-b^{28, 21}_2 ∧ b^{28, 21}_1 ∧ b^{28, 21}_0 ∧ true) c in CNF: c b^{28, 21}_2 ∨ -b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ false c in DIMACS: 14828 -14829 -14830 0 c -3 does not represent an automaton state. c -( b^{28, 21}_2 ∧ b^{28, 21}_1 ∧ b^{28, 21}_0 ∧ true) c in CNF: c -b^{28, 21}_2 ∨ -b^{28, 21}_1 ∨ -b^{28, 21}_0 ∨ false c in DIMACS: -14828 -14829 -14830 0 c i = 22 c -2+1 --> -1 c ( b^{28, 22}_2 ∧ b^{28, 22}_1 ∧ -b^{28, 22}_0 ∧ p_616) -> ( b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ b^{28, 23}_0) c in CNF: c -b^{28, 22}_2 ∨ -b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ -p_616 ∨ b^{28, 23}_2 c -b^{28, 22}_2 ∨ -b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ -p_616 ∨ -b^{28, 23}_1 c -b^{28, 22}_2 ∨ -b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ -p_616 ∨ b^{28, 23}_0 c in DIMACS: -14831 -14832 14833 -616 14834 0 -14831 -14832 14833 -616 -14835 0 -14831 -14832 14833 -616 14836 0 c -1+1 --> 0 c ( b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ b^{28, 22}_0 ∧ p_616) -> (-b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ -b^{28, 23}_0) c in CNF: c -b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ -p_616 ∨ -b^{28, 23}_2 c -b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ -p_616 ∨ -b^{28, 23}_1 c -b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ -p_616 ∨ -b^{28, 23}_0 c in DIMACS: -14831 14832 -14833 -616 -14834 0 -14831 14832 -14833 -616 -14835 0 -14831 14832 -14833 -616 -14836 0 c 0+1 --> 1 c (-b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ -b^{28, 22}_0 ∧ p_616) -> (-b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ b^{28, 23}_0) c in CNF: c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ -p_616 ∨ -b^{28, 23}_2 c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ -p_616 ∨ -b^{28, 23}_1 c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ -p_616 ∨ b^{28, 23}_0 c in DIMACS: 14831 14832 14833 -616 -14834 0 14831 14832 14833 -616 -14835 0 14831 14832 14833 -616 14836 0 c 1+1 --> 2 c (-b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ b^{28, 22}_0 ∧ p_616) -> (-b^{28, 23}_2 ∧ b^{28, 23}_1 ∧ -b^{28, 23}_0) c in CNF: c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ -p_616 ∨ -b^{28, 23}_2 c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ -p_616 ∨ b^{28, 23}_1 c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ -p_616 ∨ -b^{28, 23}_0 c in DIMACS: 14831 14832 -14833 -616 -14834 0 14831 14832 -14833 -616 14835 0 14831 14832 -14833 -616 -14836 0 c 2+1 --> break c (-b^{28, 22}_2 ∧ b^{28, 22}_1 ∧ -b^{28, 22}_0 ∧ p_616) -> break c in CNF: c b^{28, 22}_2 ∨ -b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ -p_616 ∨ break c in DIMACS: 14831 -14832 14833 -616 1162 0 c 2-1 --> 1 c (-b^{28, 22}_2 ∧ b^{28, 22}_1 ∧ -b^{28, 22}_0 ∧ -p_616) -> (-b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ b^{28, 23}_0) c in CNF: c b^{28, 22}_2 ∨ -b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ p_616 ∨ -b^{28, 23}_2 c b^{28, 22}_2 ∨ -b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ p_616 ∨ -b^{28, 23}_1 c b^{28, 22}_2 ∨ -b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ p_616 ∨ b^{28, 23}_0 c in DIMACS: 14831 -14832 14833 616 -14834 0 14831 -14832 14833 616 -14835 0 14831 -14832 14833 616 14836 0 c 1-1 --> 0 c (-b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ b^{28, 22}_0 ∧ -p_616) -> (-b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ -b^{28, 23}_0) c in CNF: c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ p_616 ∨ -b^{28, 23}_2 c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ p_616 ∨ -b^{28, 23}_1 c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ p_616 ∨ -b^{28, 23}_0 c in DIMACS: 14831 14832 -14833 616 -14834 0 14831 14832 -14833 616 -14835 0 14831 14832 -14833 616 -14836 0 c 0-1 --> -1 c (-b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ -b^{28, 22}_0 ∧ -p_616) -> ( b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ b^{28, 23}_0) c in CNF: c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ p_616 ∨ b^{28, 23}_2 c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ p_616 ∨ -b^{28, 23}_1 c b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ p_616 ∨ b^{28, 23}_0 c in DIMACS: 14831 14832 14833 616 14834 0 14831 14832 14833 616 -14835 0 14831 14832 14833 616 14836 0 c -1-1 --> -2 c ( b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ b^{28, 22}_0 ∧ -p_616) -> ( b^{28, 23}_2 ∧ b^{28, 23}_1 ∧ -b^{28, 23}_0) c in CNF: c -b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ p_616 ∨ b^{28, 23}_2 c -b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ p_616 ∨ b^{28, 23}_1 c -b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ p_616 ∨ -b^{28, 23}_0 c in DIMACS: -14831 14832 -14833 616 14834 0 -14831 14832 -14833 616 14835 0 -14831 14832 -14833 616 -14836 0 c -2-1 --> break c ( b^{28, 22}_2 ∧ b^{28, 22}_1 ∧ -b^{28, 22}_0 ∧ -p_616) -> break c in CNF: c -b^{28, 22}_2 ∨ -b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ p_616 ∨ break c in DIMACS: -14831 -14832 14833 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 22}_2 ∧ -b^{28, 22}_1 ∧ -b^{28, 22}_0 ∧ true) c in CNF: c -b^{28, 22}_2 ∨ b^{28, 22}_1 ∨ b^{28, 22}_0 ∨ false c in DIMACS: -14831 14832 14833 0 c 3 does not represent an automaton state. c -(-b^{28, 22}_2 ∧ b^{28, 22}_1 ∧ b^{28, 22}_0 ∧ true) c in CNF: c b^{28, 22}_2 ∨ -b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ false c in DIMACS: 14831 -14832 -14833 0 c -3 does not represent an automaton state. c -( b^{28, 22}_2 ∧ b^{28, 22}_1 ∧ b^{28, 22}_0 ∧ true) c in CNF: c -b^{28, 22}_2 ∨ -b^{28, 22}_1 ∨ -b^{28, 22}_0 ∨ false c in DIMACS: -14831 -14832 -14833 0 c i = 23 c -2+1 --> -1 c ( b^{28, 23}_2 ∧ b^{28, 23}_1 ∧ -b^{28, 23}_0 ∧ p_644) -> ( b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ b^{28, 24}_0) c in CNF: c -b^{28, 23}_2 ∨ -b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ -p_644 ∨ b^{28, 24}_2 c -b^{28, 23}_2 ∨ -b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ -p_644 ∨ -b^{28, 24}_1 c -b^{28, 23}_2 ∨ -b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ -p_644 ∨ b^{28, 24}_0 c in DIMACS: -14834 -14835 14836 -644 14837 0 -14834 -14835 14836 -644 -14838 0 -14834 -14835 14836 -644 14839 0 c -1+1 --> 0 c ( b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ b^{28, 23}_0 ∧ p_644) -> (-b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ -b^{28, 24}_0) c in CNF: c -b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ -p_644 ∨ -b^{28, 24}_2 c -b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ -p_644 ∨ -b^{28, 24}_1 c -b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ -p_644 ∨ -b^{28, 24}_0 c in DIMACS: -14834 14835 -14836 -644 -14837 0 -14834 14835 -14836 -644 -14838 0 -14834 14835 -14836 -644 -14839 0 c 0+1 --> 1 c (-b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ -b^{28, 23}_0 ∧ p_644) -> (-b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ b^{28, 24}_0) c in CNF: c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ -p_644 ∨ -b^{28, 24}_2 c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ -p_644 ∨ -b^{28, 24}_1 c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ -p_644 ∨ b^{28, 24}_0 c in DIMACS: 14834 14835 14836 -644 -14837 0 14834 14835 14836 -644 -14838 0 14834 14835 14836 -644 14839 0 c 1+1 --> 2 c (-b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ b^{28, 23}_0 ∧ p_644) -> (-b^{28, 24}_2 ∧ b^{28, 24}_1 ∧ -b^{28, 24}_0) c in CNF: c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ -p_644 ∨ -b^{28, 24}_2 c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ -p_644 ∨ b^{28, 24}_1 c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ -p_644 ∨ -b^{28, 24}_0 c in DIMACS: 14834 14835 -14836 -644 -14837 0 14834 14835 -14836 -644 14838 0 14834 14835 -14836 -644 -14839 0 c 2+1 --> break c (-b^{28, 23}_2 ∧ b^{28, 23}_1 ∧ -b^{28, 23}_0 ∧ p_644) -> break c in CNF: c b^{28, 23}_2 ∨ -b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ -p_644 ∨ break c in DIMACS: 14834 -14835 14836 -644 1162 0 c 2-1 --> 1 c (-b^{28, 23}_2 ∧ b^{28, 23}_1 ∧ -b^{28, 23}_0 ∧ -p_644) -> (-b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ b^{28, 24}_0) c in CNF: c b^{28, 23}_2 ∨ -b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ p_644 ∨ -b^{28, 24}_2 c b^{28, 23}_2 ∨ -b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ p_644 ∨ -b^{28, 24}_1 c b^{28, 23}_2 ∨ -b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ p_644 ∨ b^{28, 24}_0 c in DIMACS: 14834 -14835 14836 644 -14837 0 14834 -14835 14836 644 -14838 0 14834 -14835 14836 644 14839 0 c 1-1 --> 0 c (-b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ b^{28, 23}_0 ∧ -p_644) -> (-b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ -b^{28, 24}_0) c in CNF: c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ p_644 ∨ -b^{28, 24}_2 c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ p_644 ∨ -b^{28, 24}_1 c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ p_644 ∨ -b^{28, 24}_0 c in DIMACS: 14834 14835 -14836 644 -14837 0 14834 14835 -14836 644 -14838 0 14834 14835 -14836 644 -14839 0 c 0-1 --> -1 c (-b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ -b^{28, 23}_0 ∧ -p_644) -> ( b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ b^{28, 24}_0) c in CNF: c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ p_644 ∨ b^{28, 24}_2 c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ p_644 ∨ -b^{28, 24}_1 c b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ p_644 ∨ b^{28, 24}_0 c in DIMACS: 14834 14835 14836 644 14837 0 14834 14835 14836 644 -14838 0 14834 14835 14836 644 14839 0 c -1-1 --> -2 c ( b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ b^{28, 23}_0 ∧ -p_644) -> ( b^{28, 24}_2 ∧ b^{28, 24}_1 ∧ -b^{28, 24}_0) c in CNF: c -b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ p_644 ∨ b^{28, 24}_2 c -b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ p_644 ∨ b^{28, 24}_1 c -b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ p_644 ∨ -b^{28, 24}_0 c in DIMACS: -14834 14835 -14836 644 14837 0 -14834 14835 -14836 644 14838 0 -14834 14835 -14836 644 -14839 0 c -2-1 --> break c ( b^{28, 23}_2 ∧ b^{28, 23}_1 ∧ -b^{28, 23}_0 ∧ -p_644) -> break c in CNF: c -b^{28, 23}_2 ∨ -b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ p_644 ∨ break c in DIMACS: -14834 -14835 14836 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 23}_2 ∧ -b^{28, 23}_1 ∧ -b^{28, 23}_0 ∧ true) c in CNF: c -b^{28, 23}_2 ∨ b^{28, 23}_1 ∨ b^{28, 23}_0 ∨ false c in DIMACS: -14834 14835 14836 0 c 3 does not represent an automaton state. c -(-b^{28, 23}_2 ∧ b^{28, 23}_1 ∧ b^{28, 23}_0 ∧ true) c in CNF: c b^{28, 23}_2 ∨ -b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ false c in DIMACS: 14834 -14835 -14836 0 c -3 does not represent an automaton state. c -( b^{28, 23}_2 ∧ b^{28, 23}_1 ∧ b^{28, 23}_0 ∧ true) c in CNF: c -b^{28, 23}_2 ∨ -b^{28, 23}_1 ∨ -b^{28, 23}_0 ∨ false c in DIMACS: -14834 -14835 -14836 0 c i = 24 c -2+1 --> -1 c ( b^{28, 24}_2 ∧ b^{28, 24}_1 ∧ -b^{28, 24}_0 ∧ p_672) -> ( b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ b^{28, 25}_0) c in CNF: c -b^{28, 24}_2 ∨ -b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ -p_672 ∨ b^{28, 25}_2 c -b^{28, 24}_2 ∨ -b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ -p_672 ∨ -b^{28, 25}_1 c -b^{28, 24}_2 ∨ -b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ -p_672 ∨ b^{28, 25}_0 c in DIMACS: -14837 -14838 14839 -672 14840 0 -14837 -14838 14839 -672 -14841 0 -14837 -14838 14839 -672 14842 0 c -1+1 --> 0 c ( b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ b^{28, 24}_0 ∧ p_672) -> (-b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ -b^{28, 25}_0) c in CNF: c -b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ -p_672 ∨ -b^{28, 25}_2 c -b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ -p_672 ∨ -b^{28, 25}_1 c -b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ -p_672 ∨ -b^{28, 25}_0 c in DIMACS: -14837 14838 -14839 -672 -14840 0 -14837 14838 -14839 -672 -14841 0 -14837 14838 -14839 -672 -14842 0 c 0+1 --> 1 c (-b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ -b^{28, 24}_0 ∧ p_672) -> (-b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ b^{28, 25}_0) c in CNF: c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ -p_672 ∨ -b^{28, 25}_2 c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ -p_672 ∨ -b^{28, 25}_1 c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ -p_672 ∨ b^{28, 25}_0 c in DIMACS: 14837 14838 14839 -672 -14840 0 14837 14838 14839 -672 -14841 0 14837 14838 14839 -672 14842 0 c 1+1 --> 2 c (-b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ b^{28, 24}_0 ∧ p_672) -> (-b^{28, 25}_2 ∧ b^{28, 25}_1 ∧ -b^{28, 25}_0) c in CNF: c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ -p_672 ∨ -b^{28, 25}_2 c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ -p_672 ∨ b^{28, 25}_1 c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ -p_672 ∨ -b^{28, 25}_0 c in DIMACS: 14837 14838 -14839 -672 -14840 0 14837 14838 -14839 -672 14841 0 14837 14838 -14839 -672 -14842 0 c 2+1 --> break c (-b^{28, 24}_2 ∧ b^{28, 24}_1 ∧ -b^{28, 24}_0 ∧ p_672) -> break c in CNF: c b^{28, 24}_2 ∨ -b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ -p_672 ∨ break c in DIMACS: 14837 -14838 14839 -672 1162 0 c 2-1 --> 1 c (-b^{28, 24}_2 ∧ b^{28, 24}_1 ∧ -b^{28, 24}_0 ∧ -p_672) -> (-b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ b^{28, 25}_0) c in CNF: c b^{28, 24}_2 ∨ -b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ p_672 ∨ -b^{28, 25}_2 c b^{28, 24}_2 ∨ -b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ p_672 ∨ -b^{28, 25}_1 c b^{28, 24}_2 ∨ -b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ p_672 ∨ b^{28, 25}_0 c in DIMACS: 14837 -14838 14839 672 -14840 0 14837 -14838 14839 672 -14841 0 14837 -14838 14839 672 14842 0 c 1-1 --> 0 c (-b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ b^{28, 24}_0 ∧ -p_672) -> (-b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ -b^{28, 25}_0) c in CNF: c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ p_672 ∨ -b^{28, 25}_2 c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ p_672 ∨ -b^{28, 25}_1 c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ p_672 ∨ -b^{28, 25}_0 c in DIMACS: 14837 14838 -14839 672 -14840 0 14837 14838 -14839 672 -14841 0 14837 14838 -14839 672 -14842 0 c 0-1 --> -1 c (-b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ -b^{28, 24}_0 ∧ -p_672) -> ( b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ b^{28, 25}_0) c in CNF: c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ p_672 ∨ b^{28, 25}_2 c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ p_672 ∨ -b^{28, 25}_1 c b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ p_672 ∨ b^{28, 25}_0 c in DIMACS: 14837 14838 14839 672 14840 0 14837 14838 14839 672 -14841 0 14837 14838 14839 672 14842 0 c -1-1 --> -2 c ( b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ b^{28, 24}_0 ∧ -p_672) -> ( b^{28, 25}_2 ∧ b^{28, 25}_1 ∧ -b^{28, 25}_0) c in CNF: c -b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ p_672 ∨ b^{28, 25}_2 c -b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ p_672 ∨ b^{28, 25}_1 c -b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ p_672 ∨ -b^{28, 25}_0 c in DIMACS: -14837 14838 -14839 672 14840 0 -14837 14838 -14839 672 14841 0 -14837 14838 -14839 672 -14842 0 c -2-1 --> break c ( b^{28, 24}_2 ∧ b^{28, 24}_1 ∧ -b^{28, 24}_0 ∧ -p_672) -> break c in CNF: c -b^{28, 24}_2 ∨ -b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ p_672 ∨ break c in DIMACS: -14837 -14838 14839 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 24}_2 ∧ -b^{28, 24}_1 ∧ -b^{28, 24}_0 ∧ true) c in CNF: c -b^{28, 24}_2 ∨ b^{28, 24}_1 ∨ b^{28, 24}_0 ∨ false c in DIMACS: -14837 14838 14839 0 c 3 does not represent an automaton state. c -(-b^{28, 24}_2 ∧ b^{28, 24}_1 ∧ b^{28, 24}_0 ∧ true) c in CNF: c b^{28, 24}_2 ∨ -b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ false c in DIMACS: 14837 -14838 -14839 0 c -3 does not represent an automaton state. c -( b^{28, 24}_2 ∧ b^{28, 24}_1 ∧ b^{28, 24}_0 ∧ true) c in CNF: c -b^{28, 24}_2 ∨ -b^{28, 24}_1 ∨ -b^{28, 24}_0 ∨ false c in DIMACS: -14837 -14838 -14839 0 c i = 25 c -2+1 --> -1 c ( b^{28, 25}_2 ∧ b^{28, 25}_1 ∧ -b^{28, 25}_0 ∧ p_700) -> ( b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ b^{28, 26}_0) c in CNF: c -b^{28, 25}_2 ∨ -b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ -p_700 ∨ b^{28, 26}_2 c -b^{28, 25}_2 ∨ -b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ -p_700 ∨ -b^{28, 26}_1 c -b^{28, 25}_2 ∨ -b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ -p_700 ∨ b^{28, 26}_0 c in DIMACS: -14840 -14841 14842 -700 14843 0 -14840 -14841 14842 -700 -14844 0 -14840 -14841 14842 -700 14845 0 c -1+1 --> 0 c ( b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ b^{28, 25}_0 ∧ p_700) -> (-b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ -b^{28, 26}_0) c in CNF: c -b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ -p_700 ∨ -b^{28, 26}_2 c -b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ -p_700 ∨ -b^{28, 26}_1 c -b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ -p_700 ∨ -b^{28, 26}_0 c in DIMACS: -14840 14841 -14842 -700 -14843 0 -14840 14841 -14842 -700 -14844 0 -14840 14841 -14842 -700 -14845 0 c 0+1 --> 1 c (-b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ -b^{28, 25}_0 ∧ p_700) -> (-b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ b^{28, 26}_0) c in CNF: c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ -p_700 ∨ -b^{28, 26}_2 c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ -p_700 ∨ -b^{28, 26}_1 c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ -p_700 ∨ b^{28, 26}_0 c in DIMACS: 14840 14841 14842 -700 -14843 0 14840 14841 14842 -700 -14844 0 14840 14841 14842 -700 14845 0 c 1+1 --> 2 c (-b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ b^{28, 25}_0 ∧ p_700) -> (-b^{28, 26}_2 ∧ b^{28, 26}_1 ∧ -b^{28, 26}_0) c in CNF: c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ -p_700 ∨ -b^{28, 26}_2 c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ -p_700 ∨ b^{28, 26}_1 c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ -p_700 ∨ -b^{28, 26}_0 c in DIMACS: 14840 14841 -14842 -700 -14843 0 14840 14841 -14842 -700 14844 0 14840 14841 -14842 -700 -14845 0 c 2+1 --> break c (-b^{28, 25}_2 ∧ b^{28, 25}_1 ∧ -b^{28, 25}_0 ∧ p_700) -> break c in CNF: c b^{28, 25}_2 ∨ -b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ -p_700 ∨ break c in DIMACS: 14840 -14841 14842 -700 1162 0 c 2-1 --> 1 c (-b^{28, 25}_2 ∧ b^{28, 25}_1 ∧ -b^{28, 25}_0 ∧ -p_700) -> (-b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ b^{28, 26}_0) c in CNF: c b^{28, 25}_2 ∨ -b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ p_700 ∨ -b^{28, 26}_2 c b^{28, 25}_2 ∨ -b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ p_700 ∨ -b^{28, 26}_1 c b^{28, 25}_2 ∨ -b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ p_700 ∨ b^{28, 26}_0 c in DIMACS: 14840 -14841 14842 700 -14843 0 14840 -14841 14842 700 -14844 0 14840 -14841 14842 700 14845 0 c 1-1 --> 0 c (-b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ b^{28, 25}_0 ∧ -p_700) -> (-b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ -b^{28, 26}_0) c in CNF: c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ p_700 ∨ -b^{28, 26}_2 c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ p_700 ∨ -b^{28, 26}_1 c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ p_700 ∨ -b^{28, 26}_0 c in DIMACS: 14840 14841 -14842 700 -14843 0 14840 14841 -14842 700 -14844 0 14840 14841 -14842 700 -14845 0 c 0-1 --> -1 c (-b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ -b^{28, 25}_0 ∧ -p_700) -> ( b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ b^{28, 26}_0) c in CNF: c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ p_700 ∨ b^{28, 26}_2 c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ p_700 ∨ -b^{28, 26}_1 c b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ p_700 ∨ b^{28, 26}_0 c in DIMACS: 14840 14841 14842 700 14843 0 14840 14841 14842 700 -14844 0 14840 14841 14842 700 14845 0 c -1-1 --> -2 c ( b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ b^{28, 25}_0 ∧ -p_700) -> ( b^{28, 26}_2 ∧ b^{28, 26}_1 ∧ -b^{28, 26}_0) c in CNF: c -b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ p_700 ∨ b^{28, 26}_2 c -b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ p_700 ∨ b^{28, 26}_1 c -b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ p_700 ∨ -b^{28, 26}_0 c in DIMACS: -14840 14841 -14842 700 14843 0 -14840 14841 -14842 700 14844 0 -14840 14841 -14842 700 -14845 0 c -2-1 --> break c ( b^{28, 25}_2 ∧ b^{28, 25}_1 ∧ -b^{28, 25}_0 ∧ -p_700) -> break c in CNF: c -b^{28, 25}_2 ∨ -b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ p_700 ∨ break c in DIMACS: -14840 -14841 14842 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 25}_2 ∧ -b^{28, 25}_1 ∧ -b^{28, 25}_0 ∧ true) c in CNF: c -b^{28, 25}_2 ∨ b^{28, 25}_1 ∨ b^{28, 25}_0 ∨ false c in DIMACS: -14840 14841 14842 0 c 3 does not represent an automaton state. c -(-b^{28, 25}_2 ∧ b^{28, 25}_1 ∧ b^{28, 25}_0 ∧ true) c in CNF: c b^{28, 25}_2 ∨ -b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ false c in DIMACS: 14840 -14841 -14842 0 c -3 does not represent an automaton state. c -( b^{28, 25}_2 ∧ b^{28, 25}_1 ∧ b^{28, 25}_0 ∧ true) c in CNF: c -b^{28, 25}_2 ∨ -b^{28, 25}_1 ∨ -b^{28, 25}_0 ∨ false c in DIMACS: -14840 -14841 -14842 0 c i = 26 c -2+1 --> -1 c ( b^{28, 26}_2 ∧ b^{28, 26}_1 ∧ -b^{28, 26}_0 ∧ p_728) -> ( b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ b^{28, 27}_0) c in CNF: c -b^{28, 26}_2 ∨ -b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ -p_728 ∨ b^{28, 27}_2 c -b^{28, 26}_2 ∨ -b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ -p_728 ∨ -b^{28, 27}_1 c -b^{28, 26}_2 ∨ -b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ -p_728 ∨ b^{28, 27}_0 c in DIMACS: -14843 -14844 14845 -728 14846 0 -14843 -14844 14845 -728 -14847 0 -14843 -14844 14845 -728 14848 0 c -1+1 --> 0 c ( b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ b^{28, 26}_0 ∧ p_728) -> (-b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ -b^{28, 27}_0) c in CNF: c -b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ -p_728 ∨ -b^{28, 27}_2 c -b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ -p_728 ∨ -b^{28, 27}_1 c -b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ -p_728 ∨ -b^{28, 27}_0 c in DIMACS: -14843 14844 -14845 -728 -14846 0 -14843 14844 -14845 -728 -14847 0 -14843 14844 -14845 -728 -14848 0 c 0+1 --> 1 c (-b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ -b^{28, 26}_0 ∧ p_728) -> (-b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ b^{28, 27}_0) c in CNF: c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ -p_728 ∨ -b^{28, 27}_2 c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ -p_728 ∨ -b^{28, 27}_1 c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ -p_728 ∨ b^{28, 27}_0 c in DIMACS: 14843 14844 14845 -728 -14846 0 14843 14844 14845 -728 -14847 0 14843 14844 14845 -728 14848 0 c 1+1 --> 2 c (-b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ b^{28, 26}_0 ∧ p_728) -> (-b^{28, 27}_2 ∧ b^{28, 27}_1 ∧ -b^{28, 27}_0) c in CNF: c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ -p_728 ∨ -b^{28, 27}_2 c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ -p_728 ∨ b^{28, 27}_1 c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ -p_728 ∨ -b^{28, 27}_0 c in DIMACS: 14843 14844 -14845 -728 -14846 0 14843 14844 -14845 -728 14847 0 14843 14844 -14845 -728 -14848 0 c 2+1 --> break c (-b^{28, 26}_2 ∧ b^{28, 26}_1 ∧ -b^{28, 26}_0 ∧ p_728) -> break c in CNF: c b^{28, 26}_2 ∨ -b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ -p_728 ∨ break c in DIMACS: 14843 -14844 14845 -728 1162 0 c 2-1 --> 1 c (-b^{28, 26}_2 ∧ b^{28, 26}_1 ∧ -b^{28, 26}_0 ∧ -p_728) -> (-b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ b^{28, 27}_0) c in CNF: c b^{28, 26}_2 ∨ -b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ p_728 ∨ -b^{28, 27}_2 c b^{28, 26}_2 ∨ -b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ p_728 ∨ -b^{28, 27}_1 c b^{28, 26}_2 ∨ -b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ p_728 ∨ b^{28, 27}_0 c in DIMACS: 14843 -14844 14845 728 -14846 0 14843 -14844 14845 728 -14847 0 14843 -14844 14845 728 14848 0 c 1-1 --> 0 c (-b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ b^{28, 26}_0 ∧ -p_728) -> (-b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ -b^{28, 27}_0) c in CNF: c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ p_728 ∨ -b^{28, 27}_2 c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ p_728 ∨ -b^{28, 27}_1 c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ p_728 ∨ -b^{28, 27}_0 c in DIMACS: 14843 14844 -14845 728 -14846 0 14843 14844 -14845 728 -14847 0 14843 14844 -14845 728 -14848 0 c 0-1 --> -1 c (-b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ -b^{28, 26}_0 ∧ -p_728) -> ( b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ b^{28, 27}_0) c in CNF: c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ p_728 ∨ b^{28, 27}_2 c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ p_728 ∨ -b^{28, 27}_1 c b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ p_728 ∨ b^{28, 27}_0 c in DIMACS: 14843 14844 14845 728 14846 0 14843 14844 14845 728 -14847 0 14843 14844 14845 728 14848 0 c -1-1 --> -2 c ( b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ b^{28, 26}_0 ∧ -p_728) -> ( b^{28, 27}_2 ∧ b^{28, 27}_1 ∧ -b^{28, 27}_0) c in CNF: c -b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ p_728 ∨ b^{28, 27}_2 c -b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ p_728 ∨ b^{28, 27}_1 c -b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ p_728 ∨ -b^{28, 27}_0 c in DIMACS: -14843 14844 -14845 728 14846 0 -14843 14844 -14845 728 14847 0 -14843 14844 -14845 728 -14848 0 c -2-1 --> break c ( b^{28, 26}_2 ∧ b^{28, 26}_1 ∧ -b^{28, 26}_0 ∧ -p_728) -> break c in CNF: c -b^{28, 26}_2 ∨ -b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ p_728 ∨ break c in DIMACS: -14843 -14844 14845 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 26}_2 ∧ -b^{28, 26}_1 ∧ -b^{28, 26}_0 ∧ true) c in CNF: c -b^{28, 26}_2 ∨ b^{28, 26}_1 ∨ b^{28, 26}_0 ∨ false c in DIMACS: -14843 14844 14845 0 c 3 does not represent an automaton state. c -(-b^{28, 26}_2 ∧ b^{28, 26}_1 ∧ b^{28, 26}_0 ∧ true) c in CNF: c b^{28, 26}_2 ∨ -b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ false c in DIMACS: 14843 -14844 -14845 0 c -3 does not represent an automaton state. c -( b^{28, 26}_2 ∧ b^{28, 26}_1 ∧ b^{28, 26}_0 ∧ true) c in CNF: c -b^{28, 26}_2 ∨ -b^{28, 26}_1 ∨ -b^{28, 26}_0 ∨ false c in DIMACS: -14843 -14844 -14845 0 c i = 27 c -2+1 --> -1 c ( b^{28, 27}_2 ∧ b^{28, 27}_1 ∧ -b^{28, 27}_0 ∧ p_756) -> ( b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ b^{28, 28}_0) c in CNF: c -b^{28, 27}_2 ∨ -b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ -p_756 ∨ b^{28, 28}_2 c -b^{28, 27}_2 ∨ -b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ -p_756 ∨ -b^{28, 28}_1 c -b^{28, 27}_2 ∨ -b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ -p_756 ∨ b^{28, 28}_0 c in DIMACS: -14846 -14847 14848 -756 14849 0 -14846 -14847 14848 -756 -14850 0 -14846 -14847 14848 -756 14851 0 c -1+1 --> 0 c ( b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ b^{28, 27}_0 ∧ p_756) -> (-b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ -b^{28, 28}_0) c in CNF: c -b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ -p_756 ∨ -b^{28, 28}_2 c -b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ -p_756 ∨ -b^{28, 28}_1 c -b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ -p_756 ∨ -b^{28, 28}_0 c in DIMACS: -14846 14847 -14848 -756 -14849 0 -14846 14847 -14848 -756 -14850 0 -14846 14847 -14848 -756 -14851 0 c 0+1 --> 1 c (-b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ -b^{28, 27}_0 ∧ p_756) -> (-b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ b^{28, 28}_0) c in CNF: c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ -p_756 ∨ -b^{28, 28}_2 c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ -p_756 ∨ -b^{28, 28}_1 c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ -p_756 ∨ b^{28, 28}_0 c in DIMACS: 14846 14847 14848 -756 -14849 0 14846 14847 14848 -756 -14850 0 14846 14847 14848 -756 14851 0 c 1+1 --> 2 c (-b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ b^{28, 27}_0 ∧ p_756) -> (-b^{28, 28}_2 ∧ b^{28, 28}_1 ∧ -b^{28, 28}_0) c in CNF: c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ -p_756 ∨ -b^{28, 28}_2 c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ -p_756 ∨ b^{28, 28}_1 c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ -p_756 ∨ -b^{28, 28}_0 c in DIMACS: 14846 14847 -14848 -756 -14849 0 14846 14847 -14848 -756 14850 0 14846 14847 -14848 -756 -14851 0 c 2+1 --> break c (-b^{28, 27}_2 ∧ b^{28, 27}_1 ∧ -b^{28, 27}_0 ∧ p_756) -> break c in CNF: c b^{28, 27}_2 ∨ -b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ -p_756 ∨ break c in DIMACS: 14846 -14847 14848 -756 1162 0 c 2-1 --> 1 c (-b^{28, 27}_2 ∧ b^{28, 27}_1 ∧ -b^{28, 27}_0 ∧ -p_756) -> (-b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ b^{28, 28}_0) c in CNF: c b^{28, 27}_2 ∨ -b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ p_756 ∨ -b^{28, 28}_2 c b^{28, 27}_2 ∨ -b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ p_756 ∨ -b^{28, 28}_1 c b^{28, 27}_2 ∨ -b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ p_756 ∨ b^{28, 28}_0 c in DIMACS: 14846 -14847 14848 756 -14849 0 14846 -14847 14848 756 -14850 0 14846 -14847 14848 756 14851 0 c 1-1 --> 0 c (-b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ b^{28, 27}_0 ∧ -p_756) -> (-b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ -b^{28, 28}_0) c in CNF: c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ p_756 ∨ -b^{28, 28}_2 c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ p_756 ∨ -b^{28, 28}_1 c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ p_756 ∨ -b^{28, 28}_0 c in DIMACS: 14846 14847 -14848 756 -14849 0 14846 14847 -14848 756 -14850 0 14846 14847 -14848 756 -14851 0 c 0-1 --> -1 c (-b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ -b^{28, 27}_0 ∧ -p_756) -> ( b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ b^{28, 28}_0) c in CNF: c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ p_756 ∨ b^{28, 28}_2 c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ p_756 ∨ -b^{28, 28}_1 c b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ p_756 ∨ b^{28, 28}_0 c in DIMACS: 14846 14847 14848 756 14849 0 14846 14847 14848 756 -14850 0 14846 14847 14848 756 14851 0 c -1-1 --> -2 c ( b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ b^{28, 27}_0 ∧ -p_756) -> ( b^{28, 28}_2 ∧ b^{28, 28}_1 ∧ -b^{28, 28}_0) c in CNF: c -b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ p_756 ∨ b^{28, 28}_2 c -b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ p_756 ∨ b^{28, 28}_1 c -b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ p_756 ∨ -b^{28, 28}_0 c in DIMACS: -14846 14847 -14848 756 14849 0 -14846 14847 -14848 756 14850 0 -14846 14847 -14848 756 -14851 0 c -2-1 --> break c ( b^{28, 27}_2 ∧ b^{28, 27}_1 ∧ -b^{28, 27}_0 ∧ -p_756) -> break c in CNF: c -b^{28, 27}_2 ∨ -b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ p_756 ∨ break c in DIMACS: -14846 -14847 14848 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 27}_2 ∧ -b^{28, 27}_1 ∧ -b^{28, 27}_0 ∧ true) c in CNF: c -b^{28, 27}_2 ∨ b^{28, 27}_1 ∨ b^{28, 27}_0 ∨ false c in DIMACS: -14846 14847 14848 0 c 3 does not represent an automaton state. c -(-b^{28, 27}_2 ∧ b^{28, 27}_1 ∧ b^{28, 27}_0 ∧ true) c in CNF: c b^{28, 27}_2 ∨ -b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ false c in DIMACS: 14846 -14847 -14848 0 c -3 does not represent an automaton state. c -( b^{28, 27}_2 ∧ b^{28, 27}_1 ∧ b^{28, 27}_0 ∧ true) c in CNF: c -b^{28, 27}_2 ∨ -b^{28, 27}_1 ∨ -b^{28, 27}_0 ∨ false c in DIMACS: -14846 -14847 -14848 0 c i = 28 c -2+1 --> -1 c ( b^{28, 28}_2 ∧ b^{28, 28}_1 ∧ -b^{28, 28}_0 ∧ p_784) -> ( b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ b^{28, 29}_0) c in CNF: c -b^{28, 28}_2 ∨ -b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ -p_784 ∨ b^{28, 29}_2 c -b^{28, 28}_2 ∨ -b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ -p_784 ∨ -b^{28, 29}_1 c -b^{28, 28}_2 ∨ -b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ -p_784 ∨ b^{28, 29}_0 c in DIMACS: -14849 -14850 14851 -784 14852 0 -14849 -14850 14851 -784 -14853 0 -14849 -14850 14851 -784 14854 0 c -1+1 --> 0 c ( b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ b^{28, 28}_0 ∧ p_784) -> (-b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ -b^{28, 29}_0) c in CNF: c -b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ -p_784 ∨ -b^{28, 29}_2 c -b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ -p_784 ∨ -b^{28, 29}_1 c -b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ -p_784 ∨ -b^{28, 29}_0 c in DIMACS: -14849 14850 -14851 -784 -14852 0 -14849 14850 -14851 -784 -14853 0 -14849 14850 -14851 -784 -14854 0 c 0+1 --> 1 c (-b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ -b^{28, 28}_0 ∧ p_784) -> (-b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ b^{28, 29}_0) c in CNF: c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ -p_784 ∨ -b^{28, 29}_2 c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ -p_784 ∨ -b^{28, 29}_1 c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ -p_784 ∨ b^{28, 29}_0 c in DIMACS: 14849 14850 14851 -784 -14852 0 14849 14850 14851 -784 -14853 0 14849 14850 14851 -784 14854 0 c 1+1 --> 2 c (-b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ b^{28, 28}_0 ∧ p_784) -> (-b^{28, 29}_2 ∧ b^{28, 29}_1 ∧ -b^{28, 29}_0) c in CNF: c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ -p_784 ∨ -b^{28, 29}_2 c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ -p_784 ∨ b^{28, 29}_1 c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ -p_784 ∨ -b^{28, 29}_0 c in DIMACS: 14849 14850 -14851 -784 -14852 0 14849 14850 -14851 -784 14853 0 14849 14850 -14851 -784 -14854 0 c 2+1 --> break c (-b^{28, 28}_2 ∧ b^{28, 28}_1 ∧ -b^{28, 28}_0 ∧ p_784) -> break c in CNF: c b^{28, 28}_2 ∨ -b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ -p_784 ∨ break c in DIMACS: 14849 -14850 14851 -784 1162 0 c 2-1 --> 1 c (-b^{28, 28}_2 ∧ b^{28, 28}_1 ∧ -b^{28, 28}_0 ∧ -p_784) -> (-b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ b^{28, 29}_0) c in CNF: c b^{28, 28}_2 ∨ -b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ p_784 ∨ -b^{28, 29}_2 c b^{28, 28}_2 ∨ -b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ p_784 ∨ -b^{28, 29}_1 c b^{28, 28}_2 ∨ -b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ p_784 ∨ b^{28, 29}_0 c in DIMACS: 14849 -14850 14851 784 -14852 0 14849 -14850 14851 784 -14853 0 14849 -14850 14851 784 14854 0 c 1-1 --> 0 c (-b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ b^{28, 28}_0 ∧ -p_784) -> (-b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ -b^{28, 29}_0) c in CNF: c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ p_784 ∨ -b^{28, 29}_2 c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ p_784 ∨ -b^{28, 29}_1 c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ p_784 ∨ -b^{28, 29}_0 c in DIMACS: 14849 14850 -14851 784 -14852 0 14849 14850 -14851 784 -14853 0 14849 14850 -14851 784 -14854 0 c 0-1 --> -1 c (-b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ -b^{28, 28}_0 ∧ -p_784) -> ( b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ b^{28, 29}_0) c in CNF: c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ p_784 ∨ b^{28, 29}_2 c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ p_784 ∨ -b^{28, 29}_1 c b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ p_784 ∨ b^{28, 29}_0 c in DIMACS: 14849 14850 14851 784 14852 0 14849 14850 14851 784 -14853 0 14849 14850 14851 784 14854 0 c -1-1 --> -2 c ( b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ b^{28, 28}_0 ∧ -p_784) -> ( b^{28, 29}_2 ∧ b^{28, 29}_1 ∧ -b^{28, 29}_0) c in CNF: c -b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ p_784 ∨ b^{28, 29}_2 c -b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ p_784 ∨ b^{28, 29}_1 c -b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ p_784 ∨ -b^{28, 29}_0 c in DIMACS: -14849 14850 -14851 784 14852 0 -14849 14850 -14851 784 14853 0 -14849 14850 -14851 784 -14854 0 c -2-1 --> break c ( b^{28, 28}_2 ∧ b^{28, 28}_1 ∧ -b^{28, 28}_0 ∧ -p_784) -> break c in CNF: c -b^{28, 28}_2 ∨ -b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ p_784 ∨ break c in DIMACS: -14849 -14850 14851 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 28}_2 ∧ -b^{28, 28}_1 ∧ -b^{28, 28}_0 ∧ true) c in CNF: c -b^{28, 28}_2 ∨ b^{28, 28}_1 ∨ b^{28, 28}_0 ∨ false c in DIMACS: -14849 14850 14851 0 c 3 does not represent an automaton state. c -(-b^{28, 28}_2 ∧ b^{28, 28}_1 ∧ b^{28, 28}_0 ∧ true) c in CNF: c b^{28, 28}_2 ∨ -b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ false c in DIMACS: 14849 -14850 -14851 0 c -3 does not represent an automaton state. c -( b^{28, 28}_2 ∧ b^{28, 28}_1 ∧ b^{28, 28}_0 ∧ true) c in CNF: c -b^{28, 28}_2 ∨ -b^{28, 28}_1 ∨ -b^{28, 28}_0 ∨ false c in DIMACS: -14849 -14850 -14851 0 c i = 29 c -2+1 --> -1 c ( b^{28, 29}_2 ∧ b^{28, 29}_1 ∧ -b^{28, 29}_0 ∧ p_812) -> ( b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ b^{28, 30}_0) c in CNF: c -b^{28, 29}_2 ∨ -b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ -p_812 ∨ b^{28, 30}_2 c -b^{28, 29}_2 ∨ -b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ -p_812 ∨ -b^{28, 30}_1 c -b^{28, 29}_2 ∨ -b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ -p_812 ∨ b^{28, 30}_0 c in DIMACS: -14852 -14853 14854 -812 14855 0 -14852 -14853 14854 -812 -14856 0 -14852 -14853 14854 -812 14857 0 c -1+1 --> 0 c ( b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ b^{28, 29}_0 ∧ p_812) -> (-b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ -b^{28, 30}_0) c in CNF: c -b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ -p_812 ∨ -b^{28, 30}_2 c -b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ -p_812 ∨ -b^{28, 30}_1 c -b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ -p_812 ∨ -b^{28, 30}_0 c in DIMACS: -14852 14853 -14854 -812 -14855 0 -14852 14853 -14854 -812 -14856 0 -14852 14853 -14854 -812 -14857 0 c 0+1 --> 1 c (-b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ -b^{28, 29}_0 ∧ p_812) -> (-b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ b^{28, 30}_0) c in CNF: c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ -p_812 ∨ -b^{28, 30}_2 c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ -p_812 ∨ -b^{28, 30}_1 c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ -p_812 ∨ b^{28, 30}_0 c in DIMACS: 14852 14853 14854 -812 -14855 0 14852 14853 14854 -812 -14856 0 14852 14853 14854 -812 14857 0 c 1+1 --> 2 c (-b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ b^{28, 29}_0 ∧ p_812) -> (-b^{28, 30}_2 ∧ b^{28, 30}_1 ∧ -b^{28, 30}_0) c in CNF: c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ -p_812 ∨ -b^{28, 30}_2 c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ -p_812 ∨ b^{28, 30}_1 c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ -p_812 ∨ -b^{28, 30}_0 c in DIMACS: 14852 14853 -14854 -812 -14855 0 14852 14853 -14854 -812 14856 0 14852 14853 -14854 -812 -14857 0 c 2+1 --> break c (-b^{28, 29}_2 ∧ b^{28, 29}_1 ∧ -b^{28, 29}_0 ∧ p_812) -> break c in CNF: c b^{28, 29}_2 ∨ -b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ -p_812 ∨ break c in DIMACS: 14852 -14853 14854 -812 1162 0 c 2-1 --> 1 c (-b^{28, 29}_2 ∧ b^{28, 29}_1 ∧ -b^{28, 29}_0 ∧ -p_812) -> (-b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ b^{28, 30}_0) c in CNF: c b^{28, 29}_2 ∨ -b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ p_812 ∨ -b^{28, 30}_2 c b^{28, 29}_2 ∨ -b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ p_812 ∨ -b^{28, 30}_1 c b^{28, 29}_2 ∨ -b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ p_812 ∨ b^{28, 30}_0 c in DIMACS: 14852 -14853 14854 812 -14855 0 14852 -14853 14854 812 -14856 0 14852 -14853 14854 812 14857 0 c 1-1 --> 0 c (-b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ b^{28, 29}_0 ∧ -p_812) -> (-b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ -b^{28, 30}_0) c in CNF: c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ p_812 ∨ -b^{28, 30}_2 c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ p_812 ∨ -b^{28, 30}_1 c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ p_812 ∨ -b^{28, 30}_0 c in DIMACS: 14852 14853 -14854 812 -14855 0 14852 14853 -14854 812 -14856 0 14852 14853 -14854 812 -14857 0 c 0-1 --> -1 c (-b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ -b^{28, 29}_0 ∧ -p_812) -> ( b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ b^{28, 30}_0) c in CNF: c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ p_812 ∨ b^{28, 30}_2 c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ p_812 ∨ -b^{28, 30}_1 c b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ p_812 ∨ b^{28, 30}_0 c in DIMACS: 14852 14853 14854 812 14855 0 14852 14853 14854 812 -14856 0 14852 14853 14854 812 14857 0 c -1-1 --> -2 c ( b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ b^{28, 29}_0 ∧ -p_812) -> ( b^{28, 30}_2 ∧ b^{28, 30}_1 ∧ -b^{28, 30}_0) c in CNF: c -b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ p_812 ∨ b^{28, 30}_2 c -b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ p_812 ∨ b^{28, 30}_1 c -b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ p_812 ∨ -b^{28, 30}_0 c in DIMACS: -14852 14853 -14854 812 14855 0 -14852 14853 -14854 812 14856 0 -14852 14853 -14854 812 -14857 0 c -2-1 --> break c ( b^{28, 29}_2 ∧ b^{28, 29}_1 ∧ -b^{28, 29}_0 ∧ -p_812) -> break c in CNF: c -b^{28, 29}_2 ∨ -b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ p_812 ∨ break c in DIMACS: -14852 -14853 14854 812 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 29}_2 ∧ -b^{28, 29}_1 ∧ -b^{28, 29}_0 ∧ true) c in CNF: c -b^{28, 29}_2 ∨ b^{28, 29}_1 ∨ b^{28, 29}_0 ∨ false c in DIMACS: -14852 14853 14854 0 c 3 does not represent an automaton state. c -(-b^{28, 29}_2 ∧ b^{28, 29}_1 ∧ b^{28, 29}_0 ∧ true) c in CNF: c b^{28, 29}_2 ∨ -b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ false c in DIMACS: 14852 -14853 -14854 0 c -3 does not represent an automaton state. c -( b^{28, 29}_2 ∧ b^{28, 29}_1 ∧ b^{28, 29}_0 ∧ true) c in CNF: c -b^{28, 29}_2 ∨ -b^{28, 29}_1 ∨ -b^{28, 29}_0 ∨ false c in DIMACS: -14852 -14853 -14854 0 c i = 30 c -2+1 --> -1 c ( b^{28, 30}_2 ∧ b^{28, 30}_1 ∧ -b^{28, 30}_0 ∧ p_840) -> ( b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ b^{28, 31}_0) c in CNF: c -b^{28, 30}_2 ∨ -b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ -p_840 ∨ b^{28, 31}_2 c -b^{28, 30}_2 ∨ -b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ -p_840 ∨ -b^{28, 31}_1 c -b^{28, 30}_2 ∨ -b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ -p_840 ∨ b^{28, 31}_0 c in DIMACS: -14855 -14856 14857 -840 14858 0 -14855 -14856 14857 -840 -14859 0 -14855 -14856 14857 -840 14860 0 c -1+1 --> 0 c ( b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ b^{28, 30}_0 ∧ p_840) -> (-b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ -b^{28, 31}_0) c in CNF: c -b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ -p_840 ∨ -b^{28, 31}_2 c -b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ -p_840 ∨ -b^{28, 31}_1 c -b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ -p_840 ∨ -b^{28, 31}_0 c in DIMACS: -14855 14856 -14857 -840 -14858 0 -14855 14856 -14857 -840 -14859 0 -14855 14856 -14857 -840 -14860 0 c 0+1 --> 1 c (-b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ -b^{28, 30}_0 ∧ p_840) -> (-b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ b^{28, 31}_0) c in CNF: c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ -p_840 ∨ -b^{28, 31}_2 c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ -p_840 ∨ -b^{28, 31}_1 c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ -p_840 ∨ b^{28, 31}_0 c in DIMACS: 14855 14856 14857 -840 -14858 0 14855 14856 14857 -840 -14859 0 14855 14856 14857 -840 14860 0 c 1+1 --> 2 c (-b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ b^{28, 30}_0 ∧ p_840) -> (-b^{28, 31}_2 ∧ b^{28, 31}_1 ∧ -b^{28, 31}_0) c in CNF: c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ -p_840 ∨ -b^{28, 31}_2 c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ -p_840 ∨ b^{28, 31}_1 c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ -p_840 ∨ -b^{28, 31}_0 c in DIMACS: 14855 14856 -14857 -840 -14858 0 14855 14856 -14857 -840 14859 0 14855 14856 -14857 -840 -14860 0 c 2+1 --> break c (-b^{28, 30}_2 ∧ b^{28, 30}_1 ∧ -b^{28, 30}_0 ∧ p_840) -> break c in CNF: c b^{28, 30}_2 ∨ -b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ -p_840 ∨ break c in DIMACS: 14855 -14856 14857 -840 1162 0 c 2-1 --> 1 c (-b^{28, 30}_2 ∧ b^{28, 30}_1 ∧ -b^{28, 30}_0 ∧ -p_840) -> (-b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ b^{28, 31}_0) c in CNF: c b^{28, 30}_2 ∨ -b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ p_840 ∨ -b^{28, 31}_2 c b^{28, 30}_2 ∨ -b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ p_840 ∨ -b^{28, 31}_1 c b^{28, 30}_2 ∨ -b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ p_840 ∨ b^{28, 31}_0 c in DIMACS: 14855 -14856 14857 840 -14858 0 14855 -14856 14857 840 -14859 0 14855 -14856 14857 840 14860 0 c 1-1 --> 0 c (-b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ b^{28, 30}_0 ∧ -p_840) -> (-b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ -b^{28, 31}_0) c in CNF: c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ p_840 ∨ -b^{28, 31}_2 c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ p_840 ∨ -b^{28, 31}_1 c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ p_840 ∨ -b^{28, 31}_0 c in DIMACS: 14855 14856 -14857 840 -14858 0 14855 14856 -14857 840 -14859 0 14855 14856 -14857 840 -14860 0 c 0-1 --> -1 c (-b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ -b^{28, 30}_0 ∧ -p_840) -> ( b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ b^{28, 31}_0) c in CNF: c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ p_840 ∨ b^{28, 31}_2 c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ p_840 ∨ -b^{28, 31}_1 c b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ p_840 ∨ b^{28, 31}_0 c in DIMACS: 14855 14856 14857 840 14858 0 14855 14856 14857 840 -14859 0 14855 14856 14857 840 14860 0 c -1-1 --> -2 c ( b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ b^{28, 30}_0 ∧ -p_840) -> ( b^{28, 31}_2 ∧ b^{28, 31}_1 ∧ -b^{28, 31}_0) c in CNF: c -b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ p_840 ∨ b^{28, 31}_2 c -b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ p_840 ∨ b^{28, 31}_1 c -b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ p_840 ∨ -b^{28, 31}_0 c in DIMACS: -14855 14856 -14857 840 14858 0 -14855 14856 -14857 840 14859 0 -14855 14856 -14857 840 -14860 0 c -2-1 --> break c ( b^{28, 30}_2 ∧ b^{28, 30}_1 ∧ -b^{28, 30}_0 ∧ -p_840) -> break c in CNF: c -b^{28, 30}_2 ∨ -b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ p_840 ∨ break c in DIMACS: -14855 -14856 14857 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 30}_2 ∧ -b^{28, 30}_1 ∧ -b^{28, 30}_0 ∧ true) c in CNF: c -b^{28, 30}_2 ∨ b^{28, 30}_1 ∨ b^{28, 30}_0 ∨ false c in DIMACS: -14855 14856 14857 0 c 3 does not represent an automaton state. c -(-b^{28, 30}_2 ∧ b^{28, 30}_1 ∧ b^{28, 30}_0 ∧ true) c in CNF: c b^{28, 30}_2 ∨ -b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ false c in DIMACS: 14855 -14856 -14857 0 c -3 does not represent an automaton state. c -( b^{28, 30}_2 ∧ b^{28, 30}_1 ∧ b^{28, 30}_0 ∧ true) c in CNF: c -b^{28, 30}_2 ∨ -b^{28, 30}_1 ∨ -b^{28, 30}_0 ∨ false c in DIMACS: -14855 -14856 -14857 0 c i = 31 c -2+1 --> -1 c ( b^{28, 31}_2 ∧ b^{28, 31}_1 ∧ -b^{28, 31}_0 ∧ p_868) -> ( b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ b^{28, 32}_0) c in CNF: c -b^{28, 31}_2 ∨ -b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ -p_868 ∨ b^{28, 32}_2 c -b^{28, 31}_2 ∨ -b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ -p_868 ∨ -b^{28, 32}_1 c -b^{28, 31}_2 ∨ -b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ -p_868 ∨ b^{28, 32}_0 c in DIMACS: -14858 -14859 14860 -868 14861 0 -14858 -14859 14860 -868 -14862 0 -14858 -14859 14860 -868 14863 0 c -1+1 --> 0 c ( b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ b^{28, 31}_0 ∧ p_868) -> (-b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ -b^{28, 32}_0) c in CNF: c -b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ -p_868 ∨ -b^{28, 32}_2 c -b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ -p_868 ∨ -b^{28, 32}_1 c -b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ -p_868 ∨ -b^{28, 32}_0 c in DIMACS: -14858 14859 -14860 -868 -14861 0 -14858 14859 -14860 -868 -14862 0 -14858 14859 -14860 -868 -14863 0 c 0+1 --> 1 c (-b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ -b^{28, 31}_0 ∧ p_868) -> (-b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ b^{28, 32}_0) c in CNF: c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ -p_868 ∨ -b^{28, 32}_2 c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ -p_868 ∨ -b^{28, 32}_1 c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ -p_868 ∨ b^{28, 32}_0 c in DIMACS: 14858 14859 14860 -868 -14861 0 14858 14859 14860 -868 -14862 0 14858 14859 14860 -868 14863 0 c 1+1 --> 2 c (-b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ b^{28, 31}_0 ∧ p_868) -> (-b^{28, 32}_2 ∧ b^{28, 32}_1 ∧ -b^{28, 32}_0) c in CNF: c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ -p_868 ∨ -b^{28, 32}_2 c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ -p_868 ∨ b^{28, 32}_1 c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ -p_868 ∨ -b^{28, 32}_0 c in DIMACS: 14858 14859 -14860 -868 -14861 0 14858 14859 -14860 -868 14862 0 14858 14859 -14860 -868 -14863 0 c 2+1 --> break c (-b^{28, 31}_2 ∧ b^{28, 31}_1 ∧ -b^{28, 31}_0 ∧ p_868) -> break c in CNF: c b^{28, 31}_2 ∨ -b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ -p_868 ∨ break c in DIMACS: 14858 -14859 14860 -868 1162 0 c 2-1 --> 1 c (-b^{28, 31}_2 ∧ b^{28, 31}_1 ∧ -b^{28, 31}_0 ∧ -p_868) -> (-b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ b^{28, 32}_0) c in CNF: c b^{28, 31}_2 ∨ -b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ p_868 ∨ -b^{28, 32}_2 c b^{28, 31}_2 ∨ -b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ p_868 ∨ -b^{28, 32}_1 c b^{28, 31}_2 ∨ -b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ p_868 ∨ b^{28, 32}_0 c in DIMACS: 14858 -14859 14860 868 -14861 0 14858 -14859 14860 868 -14862 0 14858 -14859 14860 868 14863 0 c 1-1 --> 0 c (-b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ b^{28, 31}_0 ∧ -p_868) -> (-b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ -b^{28, 32}_0) c in CNF: c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ p_868 ∨ -b^{28, 32}_2 c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ p_868 ∨ -b^{28, 32}_1 c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ p_868 ∨ -b^{28, 32}_0 c in DIMACS: 14858 14859 -14860 868 -14861 0 14858 14859 -14860 868 -14862 0 14858 14859 -14860 868 -14863 0 c 0-1 --> -1 c (-b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ -b^{28, 31}_0 ∧ -p_868) -> ( b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ b^{28, 32}_0) c in CNF: c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ p_868 ∨ b^{28, 32}_2 c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ p_868 ∨ -b^{28, 32}_1 c b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ p_868 ∨ b^{28, 32}_0 c in DIMACS: 14858 14859 14860 868 14861 0 14858 14859 14860 868 -14862 0 14858 14859 14860 868 14863 0 c -1-1 --> -2 c ( b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ b^{28, 31}_0 ∧ -p_868) -> ( b^{28, 32}_2 ∧ b^{28, 32}_1 ∧ -b^{28, 32}_0) c in CNF: c -b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ p_868 ∨ b^{28, 32}_2 c -b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ p_868 ∨ b^{28, 32}_1 c -b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ p_868 ∨ -b^{28, 32}_0 c in DIMACS: -14858 14859 -14860 868 14861 0 -14858 14859 -14860 868 14862 0 -14858 14859 -14860 868 -14863 0 c -2-1 --> break c ( b^{28, 31}_2 ∧ b^{28, 31}_1 ∧ -b^{28, 31}_0 ∧ -p_868) -> break c in CNF: c -b^{28, 31}_2 ∨ -b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ p_868 ∨ break c in DIMACS: -14858 -14859 14860 868 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 31}_2 ∧ -b^{28, 31}_1 ∧ -b^{28, 31}_0 ∧ true) c in CNF: c -b^{28, 31}_2 ∨ b^{28, 31}_1 ∨ b^{28, 31}_0 ∨ false c in DIMACS: -14858 14859 14860 0 c 3 does not represent an automaton state. c -(-b^{28, 31}_2 ∧ b^{28, 31}_1 ∧ b^{28, 31}_0 ∧ true) c in CNF: c b^{28, 31}_2 ∨ -b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ false c in DIMACS: 14858 -14859 -14860 0 c -3 does not represent an automaton state. c -( b^{28, 31}_2 ∧ b^{28, 31}_1 ∧ b^{28, 31}_0 ∧ true) c in CNF: c -b^{28, 31}_2 ∨ -b^{28, 31}_1 ∨ -b^{28, 31}_0 ∨ false c in DIMACS: -14858 -14859 -14860 0 c i = 32 c -2+1 --> -1 c ( b^{28, 32}_2 ∧ b^{28, 32}_1 ∧ -b^{28, 32}_0 ∧ p_896) -> ( b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ b^{28, 33}_0) c in CNF: c -b^{28, 32}_2 ∨ -b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ -p_896 ∨ b^{28, 33}_2 c -b^{28, 32}_2 ∨ -b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ -p_896 ∨ -b^{28, 33}_1 c -b^{28, 32}_2 ∨ -b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ -p_896 ∨ b^{28, 33}_0 c in DIMACS: -14861 -14862 14863 -896 14864 0 -14861 -14862 14863 -896 -14865 0 -14861 -14862 14863 -896 14866 0 c -1+1 --> 0 c ( b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ b^{28, 32}_0 ∧ p_896) -> (-b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ -b^{28, 33}_0) c in CNF: c -b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ -p_896 ∨ -b^{28, 33}_2 c -b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ -p_896 ∨ -b^{28, 33}_1 c -b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ -p_896 ∨ -b^{28, 33}_0 c in DIMACS: -14861 14862 -14863 -896 -14864 0 -14861 14862 -14863 -896 -14865 0 -14861 14862 -14863 -896 -14866 0 c 0+1 --> 1 c (-b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ -b^{28, 32}_0 ∧ p_896) -> (-b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ b^{28, 33}_0) c in CNF: c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ -p_896 ∨ -b^{28, 33}_2 c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ -p_896 ∨ -b^{28, 33}_1 c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ -p_896 ∨ b^{28, 33}_0 c in DIMACS: 14861 14862 14863 -896 -14864 0 14861 14862 14863 -896 -14865 0 14861 14862 14863 -896 14866 0 c 1+1 --> 2 c (-b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ b^{28, 32}_0 ∧ p_896) -> (-b^{28, 33}_2 ∧ b^{28, 33}_1 ∧ -b^{28, 33}_0) c in CNF: c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ -p_896 ∨ -b^{28, 33}_2 c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ -p_896 ∨ b^{28, 33}_1 c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ -p_896 ∨ -b^{28, 33}_0 c in DIMACS: 14861 14862 -14863 -896 -14864 0 14861 14862 -14863 -896 14865 0 14861 14862 -14863 -896 -14866 0 c 2+1 --> break c (-b^{28, 32}_2 ∧ b^{28, 32}_1 ∧ -b^{28, 32}_0 ∧ p_896) -> break c in CNF: c b^{28, 32}_2 ∨ -b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ -p_896 ∨ break c in DIMACS: 14861 -14862 14863 -896 1162 0 c 2-1 --> 1 c (-b^{28, 32}_2 ∧ b^{28, 32}_1 ∧ -b^{28, 32}_0 ∧ -p_896) -> (-b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ b^{28, 33}_0) c in CNF: c b^{28, 32}_2 ∨ -b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ p_896 ∨ -b^{28, 33}_2 c b^{28, 32}_2 ∨ -b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ p_896 ∨ -b^{28, 33}_1 c b^{28, 32}_2 ∨ -b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ p_896 ∨ b^{28, 33}_0 c in DIMACS: 14861 -14862 14863 896 -14864 0 14861 -14862 14863 896 -14865 0 14861 -14862 14863 896 14866 0 c 1-1 --> 0 c (-b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ b^{28, 32}_0 ∧ -p_896) -> (-b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ -b^{28, 33}_0) c in CNF: c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ p_896 ∨ -b^{28, 33}_2 c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ p_896 ∨ -b^{28, 33}_1 c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ p_896 ∨ -b^{28, 33}_0 c in DIMACS: 14861 14862 -14863 896 -14864 0 14861 14862 -14863 896 -14865 0 14861 14862 -14863 896 -14866 0 c 0-1 --> -1 c (-b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ -b^{28, 32}_0 ∧ -p_896) -> ( b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ b^{28, 33}_0) c in CNF: c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ p_896 ∨ b^{28, 33}_2 c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ p_896 ∨ -b^{28, 33}_1 c b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ p_896 ∨ b^{28, 33}_0 c in DIMACS: 14861 14862 14863 896 14864 0 14861 14862 14863 896 -14865 0 14861 14862 14863 896 14866 0 c -1-1 --> -2 c ( b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ b^{28, 32}_0 ∧ -p_896) -> ( b^{28, 33}_2 ∧ b^{28, 33}_1 ∧ -b^{28, 33}_0) c in CNF: c -b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ p_896 ∨ b^{28, 33}_2 c -b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ p_896 ∨ b^{28, 33}_1 c -b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ p_896 ∨ -b^{28, 33}_0 c in DIMACS: -14861 14862 -14863 896 14864 0 -14861 14862 -14863 896 14865 0 -14861 14862 -14863 896 -14866 0 c -2-1 --> break c ( b^{28, 32}_2 ∧ b^{28, 32}_1 ∧ -b^{28, 32}_0 ∧ -p_896) -> break c in CNF: c -b^{28, 32}_2 ∨ -b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ p_896 ∨ break c in DIMACS: -14861 -14862 14863 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 32}_2 ∧ -b^{28, 32}_1 ∧ -b^{28, 32}_0 ∧ true) c in CNF: c -b^{28, 32}_2 ∨ b^{28, 32}_1 ∨ b^{28, 32}_0 ∨ false c in DIMACS: -14861 14862 14863 0 c 3 does not represent an automaton state. c -(-b^{28, 32}_2 ∧ b^{28, 32}_1 ∧ b^{28, 32}_0 ∧ true) c in CNF: c b^{28, 32}_2 ∨ -b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ false c in DIMACS: 14861 -14862 -14863 0 c -3 does not represent an automaton state. c -( b^{28, 32}_2 ∧ b^{28, 32}_1 ∧ b^{28, 32}_0 ∧ true) c in CNF: c -b^{28, 32}_2 ∨ -b^{28, 32}_1 ∨ -b^{28, 32}_0 ∨ false c in DIMACS: -14861 -14862 -14863 0 c i = 33 c -2+1 --> -1 c ( b^{28, 33}_2 ∧ b^{28, 33}_1 ∧ -b^{28, 33}_0 ∧ p_924) -> ( b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ b^{28, 34}_0) c in CNF: c -b^{28, 33}_2 ∨ -b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ -p_924 ∨ b^{28, 34}_2 c -b^{28, 33}_2 ∨ -b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ -p_924 ∨ -b^{28, 34}_1 c -b^{28, 33}_2 ∨ -b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ -p_924 ∨ b^{28, 34}_0 c in DIMACS: -14864 -14865 14866 -924 14867 0 -14864 -14865 14866 -924 -14868 0 -14864 -14865 14866 -924 14869 0 c -1+1 --> 0 c ( b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ b^{28, 33}_0 ∧ p_924) -> (-b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ -b^{28, 34}_0) c in CNF: c -b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ -p_924 ∨ -b^{28, 34}_2 c -b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ -p_924 ∨ -b^{28, 34}_1 c -b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ -p_924 ∨ -b^{28, 34}_0 c in DIMACS: -14864 14865 -14866 -924 -14867 0 -14864 14865 -14866 -924 -14868 0 -14864 14865 -14866 -924 -14869 0 c 0+1 --> 1 c (-b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ -b^{28, 33}_0 ∧ p_924) -> (-b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ b^{28, 34}_0) c in CNF: c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ -p_924 ∨ -b^{28, 34}_2 c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ -p_924 ∨ -b^{28, 34}_1 c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ -p_924 ∨ b^{28, 34}_0 c in DIMACS: 14864 14865 14866 -924 -14867 0 14864 14865 14866 -924 -14868 0 14864 14865 14866 -924 14869 0 c 1+1 --> 2 c (-b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ b^{28, 33}_0 ∧ p_924) -> (-b^{28, 34}_2 ∧ b^{28, 34}_1 ∧ -b^{28, 34}_0) c in CNF: c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ -p_924 ∨ -b^{28, 34}_2 c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ -p_924 ∨ b^{28, 34}_1 c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ -p_924 ∨ -b^{28, 34}_0 c in DIMACS: 14864 14865 -14866 -924 -14867 0 14864 14865 -14866 -924 14868 0 14864 14865 -14866 -924 -14869 0 c 2+1 --> break c (-b^{28, 33}_2 ∧ b^{28, 33}_1 ∧ -b^{28, 33}_0 ∧ p_924) -> break c in CNF: c b^{28, 33}_2 ∨ -b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ -p_924 ∨ break c in DIMACS: 14864 -14865 14866 -924 1162 0 c 2-1 --> 1 c (-b^{28, 33}_2 ∧ b^{28, 33}_1 ∧ -b^{28, 33}_0 ∧ -p_924) -> (-b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ b^{28, 34}_0) c in CNF: c b^{28, 33}_2 ∨ -b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ p_924 ∨ -b^{28, 34}_2 c b^{28, 33}_2 ∨ -b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ p_924 ∨ -b^{28, 34}_1 c b^{28, 33}_2 ∨ -b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ p_924 ∨ b^{28, 34}_0 c in DIMACS: 14864 -14865 14866 924 -14867 0 14864 -14865 14866 924 -14868 0 14864 -14865 14866 924 14869 0 c 1-1 --> 0 c (-b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ b^{28, 33}_0 ∧ -p_924) -> (-b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ -b^{28, 34}_0) c in CNF: c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ p_924 ∨ -b^{28, 34}_2 c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ p_924 ∨ -b^{28, 34}_1 c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ p_924 ∨ -b^{28, 34}_0 c in DIMACS: 14864 14865 -14866 924 -14867 0 14864 14865 -14866 924 -14868 0 14864 14865 -14866 924 -14869 0 c 0-1 --> -1 c (-b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ -b^{28, 33}_0 ∧ -p_924) -> ( b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ b^{28, 34}_0) c in CNF: c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ p_924 ∨ b^{28, 34}_2 c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ p_924 ∨ -b^{28, 34}_1 c b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ p_924 ∨ b^{28, 34}_0 c in DIMACS: 14864 14865 14866 924 14867 0 14864 14865 14866 924 -14868 0 14864 14865 14866 924 14869 0 c -1-1 --> -2 c ( b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ b^{28, 33}_0 ∧ -p_924) -> ( b^{28, 34}_2 ∧ b^{28, 34}_1 ∧ -b^{28, 34}_0) c in CNF: c -b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ p_924 ∨ b^{28, 34}_2 c -b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ p_924 ∨ b^{28, 34}_1 c -b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ p_924 ∨ -b^{28, 34}_0 c in DIMACS: -14864 14865 -14866 924 14867 0 -14864 14865 -14866 924 14868 0 -14864 14865 -14866 924 -14869 0 c -2-1 --> break c ( b^{28, 33}_2 ∧ b^{28, 33}_1 ∧ -b^{28, 33}_0 ∧ -p_924) -> break c in CNF: c -b^{28, 33}_2 ∨ -b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ p_924 ∨ break c in DIMACS: -14864 -14865 14866 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 33}_2 ∧ -b^{28, 33}_1 ∧ -b^{28, 33}_0 ∧ true) c in CNF: c -b^{28, 33}_2 ∨ b^{28, 33}_1 ∨ b^{28, 33}_0 ∨ false c in DIMACS: -14864 14865 14866 0 c 3 does not represent an automaton state. c -(-b^{28, 33}_2 ∧ b^{28, 33}_1 ∧ b^{28, 33}_0 ∧ true) c in CNF: c b^{28, 33}_2 ∨ -b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ false c in DIMACS: 14864 -14865 -14866 0 c -3 does not represent an automaton state. c -( b^{28, 33}_2 ∧ b^{28, 33}_1 ∧ b^{28, 33}_0 ∧ true) c in CNF: c -b^{28, 33}_2 ∨ -b^{28, 33}_1 ∨ -b^{28, 33}_0 ∨ false c in DIMACS: -14864 -14865 -14866 0 c i = 34 c -2+1 --> -1 c ( b^{28, 34}_2 ∧ b^{28, 34}_1 ∧ -b^{28, 34}_0 ∧ p_952) -> ( b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ b^{28, 35}_0) c in CNF: c -b^{28, 34}_2 ∨ -b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ -p_952 ∨ b^{28, 35}_2 c -b^{28, 34}_2 ∨ -b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ -p_952 ∨ -b^{28, 35}_1 c -b^{28, 34}_2 ∨ -b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ -p_952 ∨ b^{28, 35}_0 c in DIMACS: -14867 -14868 14869 -952 14870 0 -14867 -14868 14869 -952 -14871 0 -14867 -14868 14869 -952 14872 0 c -1+1 --> 0 c ( b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ b^{28, 34}_0 ∧ p_952) -> (-b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ -b^{28, 35}_0) c in CNF: c -b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ -p_952 ∨ -b^{28, 35}_2 c -b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ -p_952 ∨ -b^{28, 35}_1 c -b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ -p_952 ∨ -b^{28, 35}_0 c in DIMACS: -14867 14868 -14869 -952 -14870 0 -14867 14868 -14869 -952 -14871 0 -14867 14868 -14869 -952 -14872 0 c 0+1 --> 1 c (-b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ -b^{28, 34}_0 ∧ p_952) -> (-b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ b^{28, 35}_0) c in CNF: c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ -p_952 ∨ -b^{28, 35}_2 c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ -p_952 ∨ -b^{28, 35}_1 c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ -p_952 ∨ b^{28, 35}_0 c in DIMACS: 14867 14868 14869 -952 -14870 0 14867 14868 14869 -952 -14871 0 14867 14868 14869 -952 14872 0 c 1+1 --> 2 c (-b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ b^{28, 34}_0 ∧ p_952) -> (-b^{28, 35}_2 ∧ b^{28, 35}_1 ∧ -b^{28, 35}_0) c in CNF: c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ -p_952 ∨ -b^{28, 35}_2 c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ -p_952 ∨ b^{28, 35}_1 c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ -p_952 ∨ -b^{28, 35}_0 c in DIMACS: 14867 14868 -14869 -952 -14870 0 14867 14868 -14869 -952 14871 0 14867 14868 -14869 -952 -14872 0 c 2+1 --> break c (-b^{28, 34}_2 ∧ b^{28, 34}_1 ∧ -b^{28, 34}_0 ∧ p_952) -> break c in CNF: c b^{28, 34}_2 ∨ -b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ -p_952 ∨ break c in DIMACS: 14867 -14868 14869 -952 1162 0 c 2-1 --> 1 c (-b^{28, 34}_2 ∧ b^{28, 34}_1 ∧ -b^{28, 34}_0 ∧ -p_952) -> (-b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ b^{28, 35}_0) c in CNF: c b^{28, 34}_2 ∨ -b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ p_952 ∨ -b^{28, 35}_2 c b^{28, 34}_2 ∨ -b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ p_952 ∨ -b^{28, 35}_1 c b^{28, 34}_2 ∨ -b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ p_952 ∨ b^{28, 35}_0 c in DIMACS: 14867 -14868 14869 952 -14870 0 14867 -14868 14869 952 -14871 0 14867 -14868 14869 952 14872 0 c 1-1 --> 0 c (-b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ b^{28, 34}_0 ∧ -p_952) -> (-b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ -b^{28, 35}_0) c in CNF: c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ p_952 ∨ -b^{28, 35}_2 c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ p_952 ∨ -b^{28, 35}_1 c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ p_952 ∨ -b^{28, 35}_0 c in DIMACS: 14867 14868 -14869 952 -14870 0 14867 14868 -14869 952 -14871 0 14867 14868 -14869 952 -14872 0 c 0-1 --> -1 c (-b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ -b^{28, 34}_0 ∧ -p_952) -> ( b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ b^{28, 35}_0) c in CNF: c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ p_952 ∨ b^{28, 35}_2 c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ p_952 ∨ -b^{28, 35}_1 c b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ p_952 ∨ b^{28, 35}_0 c in DIMACS: 14867 14868 14869 952 14870 0 14867 14868 14869 952 -14871 0 14867 14868 14869 952 14872 0 c -1-1 --> -2 c ( b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ b^{28, 34}_0 ∧ -p_952) -> ( b^{28, 35}_2 ∧ b^{28, 35}_1 ∧ -b^{28, 35}_0) c in CNF: c -b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ p_952 ∨ b^{28, 35}_2 c -b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ p_952 ∨ b^{28, 35}_1 c -b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ p_952 ∨ -b^{28, 35}_0 c in DIMACS: -14867 14868 -14869 952 14870 0 -14867 14868 -14869 952 14871 0 -14867 14868 -14869 952 -14872 0 c -2-1 --> break c ( b^{28, 34}_2 ∧ b^{28, 34}_1 ∧ -b^{28, 34}_0 ∧ -p_952) -> break c in CNF: c -b^{28, 34}_2 ∨ -b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ p_952 ∨ break c in DIMACS: -14867 -14868 14869 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 34}_2 ∧ -b^{28, 34}_1 ∧ -b^{28, 34}_0 ∧ true) c in CNF: c -b^{28, 34}_2 ∨ b^{28, 34}_1 ∨ b^{28, 34}_0 ∨ false c in DIMACS: -14867 14868 14869 0 c 3 does not represent an automaton state. c -(-b^{28, 34}_2 ∧ b^{28, 34}_1 ∧ b^{28, 34}_0 ∧ true) c in CNF: c b^{28, 34}_2 ∨ -b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ false c in DIMACS: 14867 -14868 -14869 0 c -3 does not represent an automaton state. c -( b^{28, 34}_2 ∧ b^{28, 34}_1 ∧ b^{28, 34}_0 ∧ true) c in CNF: c -b^{28, 34}_2 ∨ -b^{28, 34}_1 ∨ -b^{28, 34}_0 ∨ false c in DIMACS: -14867 -14868 -14869 0 c i = 35 c -2+1 --> -1 c ( b^{28, 35}_2 ∧ b^{28, 35}_1 ∧ -b^{28, 35}_0 ∧ p_980) -> ( b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ b^{28, 36}_0) c in CNF: c -b^{28, 35}_2 ∨ -b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ -p_980 ∨ b^{28, 36}_2 c -b^{28, 35}_2 ∨ -b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ -p_980 ∨ -b^{28, 36}_1 c -b^{28, 35}_2 ∨ -b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ -p_980 ∨ b^{28, 36}_0 c in DIMACS: -14870 -14871 14872 -980 14873 0 -14870 -14871 14872 -980 -14874 0 -14870 -14871 14872 -980 14875 0 c -1+1 --> 0 c ( b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ b^{28, 35}_0 ∧ p_980) -> (-b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ -b^{28, 36}_0) c in CNF: c -b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ -p_980 ∨ -b^{28, 36}_2 c -b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ -p_980 ∨ -b^{28, 36}_1 c -b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ -p_980 ∨ -b^{28, 36}_0 c in DIMACS: -14870 14871 -14872 -980 -14873 0 -14870 14871 -14872 -980 -14874 0 -14870 14871 -14872 -980 -14875 0 c 0+1 --> 1 c (-b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ -b^{28, 35}_0 ∧ p_980) -> (-b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ b^{28, 36}_0) c in CNF: c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ -p_980 ∨ -b^{28, 36}_2 c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ -p_980 ∨ -b^{28, 36}_1 c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ -p_980 ∨ b^{28, 36}_0 c in DIMACS: 14870 14871 14872 -980 -14873 0 14870 14871 14872 -980 -14874 0 14870 14871 14872 -980 14875 0 c 1+1 --> 2 c (-b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ b^{28, 35}_0 ∧ p_980) -> (-b^{28, 36}_2 ∧ b^{28, 36}_1 ∧ -b^{28, 36}_0) c in CNF: c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ -p_980 ∨ -b^{28, 36}_2 c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ -p_980 ∨ b^{28, 36}_1 c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ -p_980 ∨ -b^{28, 36}_0 c in DIMACS: 14870 14871 -14872 -980 -14873 0 14870 14871 -14872 -980 14874 0 14870 14871 -14872 -980 -14875 0 c 2+1 --> break c (-b^{28, 35}_2 ∧ b^{28, 35}_1 ∧ -b^{28, 35}_0 ∧ p_980) -> break c in CNF: c b^{28, 35}_2 ∨ -b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ -p_980 ∨ break c in DIMACS: 14870 -14871 14872 -980 1162 0 c 2-1 --> 1 c (-b^{28, 35}_2 ∧ b^{28, 35}_1 ∧ -b^{28, 35}_0 ∧ -p_980) -> (-b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ b^{28, 36}_0) c in CNF: c b^{28, 35}_2 ∨ -b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ p_980 ∨ -b^{28, 36}_2 c b^{28, 35}_2 ∨ -b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ p_980 ∨ -b^{28, 36}_1 c b^{28, 35}_2 ∨ -b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ p_980 ∨ b^{28, 36}_0 c in DIMACS: 14870 -14871 14872 980 -14873 0 14870 -14871 14872 980 -14874 0 14870 -14871 14872 980 14875 0 c 1-1 --> 0 c (-b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ b^{28, 35}_0 ∧ -p_980) -> (-b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ -b^{28, 36}_0) c in CNF: c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ p_980 ∨ -b^{28, 36}_2 c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ p_980 ∨ -b^{28, 36}_1 c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ p_980 ∨ -b^{28, 36}_0 c in DIMACS: 14870 14871 -14872 980 -14873 0 14870 14871 -14872 980 -14874 0 14870 14871 -14872 980 -14875 0 c 0-1 --> -1 c (-b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ -b^{28, 35}_0 ∧ -p_980) -> ( b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ b^{28, 36}_0) c in CNF: c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ p_980 ∨ b^{28, 36}_2 c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ p_980 ∨ -b^{28, 36}_1 c b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ p_980 ∨ b^{28, 36}_0 c in DIMACS: 14870 14871 14872 980 14873 0 14870 14871 14872 980 -14874 0 14870 14871 14872 980 14875 0 c -1-1 --> -2 c ( b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ b^{28, 35}_0 ∧ -p_980) -> ( b^{28, 36}_2 ∧ b^{28, 36}_1 ∧ -b^{28, 36}_0) c in CNF: c -b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ p_980 ∨ b^{28, 36}_2 c -b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ p_980 ∨ b^{28, 36}_1 c -b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ p_980 ∨ -b^{28, 36}_0 c in DIMACS: -14870 14871 -14872 980 14873 0 -14870 14871 -14872 980 14874 0 -14870 14871 -14872 980 -14875 0 c -2-1 --> break c ( b^{28, 35}_2 ∧ b^{28, 35}_1 ∧ -b^{28, 35}_0 ∧ -p_980) -> break c in CNF: c -b^{28, 35}_2 ∨ -b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ p_980 ∨ break c in DIMACS: -14870 -14871 14872 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 35}_2 ∧ -b^{28, 35}_1 ∧ -b^{28, 35}_0 ∧ true) c in CNF: c -b^{28, 35}_2 ∨ b^{28, 35}_1 ∨ b^{28, 35}_0 ∨ false c in DIMACS: -14870 14871 14872 0 c 3 does not represent an automaton state. c -(-b^{28, 35}_2 ∧ b^{28, 35}_1 ∧ b^{28, 35}_0 ∧ true) c in CNF: c b^{28, 35}_2 ∨ -b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ false c in DIMACS: 14870 -14871 -14872 0 c -3 does not represent an automaton state. c -( b^{28, 35}_2 ∧ b^{28, 35}_1 ∧ b^{28, 35}_0 ∧ true) c in CNF: c -b^{28, 35}_2 ∨ -b^{28, 35}_1 ∨ -b^{28, 35}_0 ∨ false c in DIMACS: -14870 -14871 -14872 0 c i = 36 c -2+1 --> -1 c ( b^{28, 36}_2 ∧ b^{28, 36}_1 ∧ -b^{28, 36}_0 ∧ p_1008) -> ( b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ b^{28, 37}_0) c in CNF: c -b^{28, 36}_2 ∨ -b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ -p_1008 ∨ b^{28, 37}_2 c -b^{28, 36}_2 ∨ -b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ -p_1008 ∨ -b^{28, 37}_1 c -b^{28, 36}_2 ∨ -b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ -p_1008 ∨ b^{28, 37}_0 c in DIMACS: -14873 -14874 14875 -1008 14876 0 -14873 -14874 14875 -1008 -14877 0 -14873 -14874 14875 -1008 14878 0 c -1+1 --> 0 c ( b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ b^{28, 36}_0 ∧ p_1008) -> (-b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ -b^{28, 37}_0) c in CNF: c -b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ -p_1008 ∨ -b^{28, 37}_2 c -b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ -p_1008 ∨ -b^{28, 37}_1 c -b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ -p_1008 ∨ -b^{28, 37}_0 c in DIMACS: -14873 14874 -14875 -1008 -14876 0 -14873 14874 -14875 -1008 -14877 0 -14873 14874 -14875 -1008 -14878 0 c 0+1 --> 1 c (-b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ -b^{28, 36}_0 ∧ p_1008) -> (-b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ b^{28, 37}_0) c in CNF: c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ -p_1008 ∨ -b^{28, 37}_2 c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ -p_1008 ∨ -b^{28, 37}_1 c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ -p_1008 ∨ b^{28, 37}_0 c in DIMACS: 14873 14874 14875 -1008 -14876 0 14873 14874 14875 -1008 -14877 0 14873 14874 14875 -1008 14878 0 c 1+1 --> 2 c (-b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ b^{28, 36}_0 ∧ p_1008) -> (-b^{28, 37}_2 ∧ b^{28, 37}_1 ∧ -b^{28, 37}_0) c in CNF: c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ -p_1008 ∨ -b^{28, 37}_2 c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ -p_1008 ∨ b^{28, 37}_1 c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ -p_1008 ∨ -b^{28, 37}_0 c in DIMACS: 14873 14874 -14875 -1008 -14876 0 14873 14874 -14875 -1008 14877 0 14873 14874 -14875 -1008 -14878 0 c 2+1 --> break c (-b^{28, 36}_2 ∧ b^{28, 36}_1 ∧ -b^{28, 36}_0 ∧ p_1008) -> break c in CNF: c b^{28, 36}_2 ∨ -b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ -p_1008 ∨ break c in DIMACS: 14873 -14874 14875 -1008 1162 0 c 2-1 --> 1 c (-b^{28, 36}_2 ∧ b^{28, 36}_1 ∧ -b^{28, 36}_0 ∧ -p_1008) -> (-b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ b^{28, 37}_0) c in CNF: c b^{28, 36}_2 ∨ -b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ p_1008 ∨ -b^{28, 37}_2 c b^{28, 36}_2 ∨ -b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ p_1008 ∨ -b^{28, 37}_1 c b^{28, 36}_2 ∨ -b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ p_1008 ∨ b^{28, 37}_0 c in DIMACS: 14873 -14874 14875 1008 -14876 0 14873 -14874 14875 1008 -14877 0 14873 -14874 14875 1008 14878 0 c 1-1 --> 0 c (-b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ b^{28, 36}_0 ∧ -p_1008) -> (-b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ -b^{28, 37}_0) c in CNF: c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ p_1008 ∨ -b^{28, 37}_2 c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ p_1008 ∨ -b^{28, 37}_1 c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ p_1008 ∨ -b^{28, 37}_0 c in DIMACS: 14873 14874 -14875 1008 -14876 0 14873 14874 -14875 1008 -14877 0 14873 14874 -14875 1008 -14878 0 c 0-1 --> -1 c (-b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ -b^{28, 36}_0 ∧ -p_1008) -> ( b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ b^{28, 37}_0) c in CNF: c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ p_1008 ∨ b^{28, 37}_2 c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ p_1008 ∨ -b^{28, 37}_1 c b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ p_1008 ∨ b^{28, 37}_0 c in DIMACS: 14873 14874 14875 1008 14876 0 14873 14874 14875 1008 -14877 0 14873 14874 14875 1008 14878 0 c -1-1 --> -2 c ( b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ b^{28, 36}_0 ∧ -p_1008) -> ( b^{28, 37}_2 ∧ b^{28, 37}_1 ∧ -b^{28, 37}_0) c in CNF: c -b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ p_1008 ∨ b^{28, 37}_2 c -b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ p_1008 ∨ b^{28, 37}_1 c -b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ p_1008 ∨ -b^{28, 37}_0 c in DIMACS: -14873 14874 -14875 1008 14876 0 -14873 14874 -14875 1008 14877 0 -14873 14874 -14875 1008 -14878 0 c -2-1 --> break c ( b^{28, 36}_2 ∧ b^{28, 36}_1 ∧ -b^{28, 36}_0 ∧ -p_1008) -> break c in CNF: c -b^{28, 36}_2 ∨ -b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ p_1008 ∨ break c in DIMACS: -14873 -14874 14875 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 36}_2 ∧ -b^{28, 36}_1 ∧ -b^{28, 36}_0 ∧ true) c in CNF: c -b^{28, 36}_2 ∨ b^{28, 36}_1 ∨ b^{28, 36}_0 ∨ false c in DIMACS: -14873 14874 14875 0 c 3 does not represent an automaton state. c -(-b^{28, 36}_2 ∧ b^{28, 36}_1 ∧ b^{28, 36}_0 ∧ true) c in CNF: c b^{28, 36}_2 ∨ -b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ false c in DIMACS: 14873 -14874 -14875 0 c -3 does not represent an automaton state. c -( b^{28, 36}_2 ∧ b^{28, 36}_1 ∧ b^{28, 36}_0 ∧ true) c in CNF: c -b^{28, 36}_2 ∨ -b^{28, 36}_1 ∨ -b^{28, 36}_0 ∨ false c in DIMACS: -14873 -14874 -14875 0 c i = 37 c -2+1 --> -1 c ( b^{28, 37}_2 ∧ b^{28, 37}_1 ∧ -b^{28, 37}_0 ∧ p_1036) -> ( b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ b^{28, 38}_0) c in CNF: c -b^{28, 37}_2 ∨ -b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ -p_1036 ∨ b^{28, 38}_2 c -b^{28, 37}_2 ∨ -b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ -p_1036 ∨ -b^{28, 38}_1 c -b^{28, 37}_2 ∨ -b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ -p_1036 ∨ b^{28, 38}_0 c in DIMACS: -14876 -14877 14878 -1036 14879 0 -14876 -14877 14878 -1036 -14880 0 -14876 -14877 14878 -1036 14881 0 c -1+1 --> 0 c ( b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ b^{28, 37}_0 ∧ p_1036) -> (-b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ -b^{28, 38}_0) c in CNF: c -b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ -p_1036 ∨ -b^{28, 38}_2 c -b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ -p_1036 ∨ -b^{28, 38}_1 c -b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ -p_1036 ∨ -b^{28, 38}_0 c in DIMACS: -14876 14877 -14878 -1036 -14879 0 -14876 14877 -14878 -1036 -14880 0 -14876 14877 -14878 -1036 -14881 0 c 0+1 --> 1 c (-b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ -b^{28, 37}_0 ∧ p_1036) -> (-b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ b^{28, 38}_0) c in CNF: c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ -p_1036 ∨ -b^{28, 38}_2 c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ -p_1036 ∨ -b^{28, 38}_1 c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ -p_1036 ∨ b^{28, 38}_0 c in DIMACS: 14876 14877 14878 -1036 -14879 0 14876 14877 14878 -1036 -14880 0 14876 14877 14878 -1036 14881 0 c 1+1 --> 2 c (-b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ b^{28, 37}_0 ∧ p_1036) -> (-b^{28, 38}_2 ∧ b^{28, 38}_1 ∧ -b^{28, 38}_0) c in CNF: c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ -p_1036 ∨ -b^{28, 38}_2 c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ -p_1036 ∨ b^{28, 38}_1 c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ -p_1036 ∨ -b^{28, 38}_0 c in DIMACS: 14876 14877 -14878 -1036 -14879 0 14876 14877 -14878 -1036 14880 0 14876 14877 -14878 -1036 -14881 0 c 2+1 --> break c (-b^{28, 37}_2 ∧ b^{28, 37}_1 ∧ -b^{28, 37}_0 ∧ p_1036) -> break c in CNF: c b^{28, 37}_2 ∨ -b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ -p_1036 ∨ break c in DIMACS: 14876 -14877 14878 -1036 1162 0 c 2-1 --> 1 c (-b^{28, 37}_2 ∧ b^{28, 37}_1 ∧ -b^{28, 37}_0 ∧ -p_1036) -> (-b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ b^{28, 38}_0) c in CNF: c b^{28, 37}_2 ∨ -b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ p_1036 ∨ -b^{28, 38}_2 c b^{28, 37}_2 ∨ -b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ p_1036 ∨ -b^{28, 38}_1 c b^{28, 37}_2 ∨ -b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ p_1036 ∨ b^{28, 38}_0 c in DIMACS: 14876 -14877 14878 1036 -14879 0 14876 -14877 14878 1036 -14880 0 14876 -14877 14878 1036 14881 0 c 1-1 --> 0 c (-b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ b^{28, 37}_0 ∧ -p_1036) -> (-b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ -b^{28, 38}_0) c in CNF: c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ p_1036 ∨ -b^{28, 38}_2 c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ p_1036 ∨ -b^{28, 38}_1 c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ p_1036 ∨ -b^{28, 38}_0 c in DIMACS: 14876 14877 -14878 1036 -14879 0 14876 14877 -14878 1036 -14880 0 14876 14877 -14878 1036 -14881 0 c 0-1 --> -1 c (-b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ -b^{28, 37}_0 ∧ -p_1036) -> ( b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ b^{28, 38}_0) c in CNF: c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ p_1036 ∨ b^{28, 38}_2 c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ p_1036 ∨ -b^{28, 38}_1 c b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ p_1036 ∨ b^{28, 38}_0 c in DIMACS: 14876 14877 14878 1036 14879 0 14876 14877 14878 1036 -14880 0 14876 14877 14878 1036 14881 0 c -1-1 --> -2 c ( b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ b^{28, 37}_0 ∧ -p_1036) -> ( b^{28, 38}_2 ∧ b^{28, 38}_1 ∧ -b^{28, 38}_0) c in CNF: c -b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ p_1036 ∨ b^{28, 38}_2 c -b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ p_1036 ∨ b^{28, 38}_1 c -b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ p_1036 ∨ -b^{28, 38}_0 c in DIMACS: -14876 14877 -14878 1036 14879 0 -14876 14877 -14878 1036 14880 0 -14876 14877 -14878 1036 -14881 0 c -2-1 --> break c ( b^{28, 37}_2 ∧ b^{28, 37}_1 ∧ -b^{28, 37}_0 ∧ -p_1036) -> break c in CNF: c -b^{28, 37}_2 ∨ -b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ p_1036 ∨ break c in DIMACS: -14876 -14877 14878 1036 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 37}_2 ∧ -b^{28, 37}_1 ∧ -b^{28, 37}_0 ∧ true) c in CNF: c -b^{28, 37}_2 ∨ b^{28, 37}_1 ∨ b^{28, 37}_0 ∨ false c in DIMACS: -14876 14877 14878 0 c 3 does not represent an automaton state. c -(-b^{28, 37}_2 ∧ b^{28, 37}_1 ∧ b^{28, 37}_0 ∧ true) c in CNF: c b^{28, 37}_2 ∨ -b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ false c in DIMACS: 14876 -14877 -14878 0 c -3 does not represent an automaton state. c -( b^{28, 37}_2 ∧ b^{28, 37}_1 ∧ b^{28, 37}_0 ∧ true) c in CNF: c -b^{28, 37}_2 ∨ -b^{28, 37}_1 ∨ -b^{28, 37}_0 ∨ false c in DIMACS: -14876 -14877 -14878 0 c i = 38 c -2+1 --> -1 c ( b^{28, 38}_2 ∧ b^{28, 38}_1 ∧ -b^{28, 38}_0 ∧ p_1064) -> ( b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ b^{28, 39}_0) c in CNF: c -b^{28, 38}_2 ∨ -b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ -p_1064 ∨ b^{28, 39}_2 c -b^{28, 38}_2 ∨ -b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ -p_1064 ∨ -b^{28, 39}_1 c -b^{28, 38}_2 ∨ -b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ -p_1064 ∨ b^{28, 39}_0 c in DIMACS: -14879 -14880 14881 -1064 14882 0 -14879 -14880 14881 -1064 -14883 0 -14879 -14880 14881 -1064 14884 0 c -1+1 --> 0 c ( b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ b^{28, 38}_0 ∧ p_1064) -> (-b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ -b^{28, 39}_0) c in CNF: c -b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ -p_1064 ∨ -b^{28, 39}_2 c -b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ -p_1064 ∨ -b^{28, 39}_1 c -b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ -p_1064 ∨ -b^{28, 39}_0 c in DIMACS: -14879 14880 -14881 -1064 -14882 0 -14879 14880 -14881 -1064 -14883 0 -14879 14880 -14881 -1064 -14884 0 c 0+1 --> 1 c (-b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ -b^{28, 38}_0 ∧ p_1064) -> (-b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ b^{28, 39}_0) c in CNF: c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ -p_1064 ∨ -b^{28, 39}_2 c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ -p_1064 ∨ -b^{28, 39}_1 c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ -p_1064 ∨ b^{28, 39}_0 c in DIMACS: 14879 14880 14881 -1064 -14882 0 14879 14880 14881 -1064 -14883 0 14879 14880 14881 -1064 14884 0 c 1+1 --> 2 c (-b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ b^{28, 38}_0 ∧ p_1064) -> (-b^{28, 39}_2 ∧ b^{28, 39}_1 ∧ -b^{28, 39}_0) c in CNF: c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ -p_1064 ∨ -b^{28, 39}_2 c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ -p_1064 ∨ b^{28, 39}_1 c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ -p_1064 ∨ -b^{28, 39}_0 c in DIMACS: 14879 14880 -14881 -1064 -14882 0 14879 14880 -14881 -1064 14883 0 14879 14880 -14881 -1064 -14884 0 c 2+1 --> break c (-b^{28, 38}_2 ∧ b^{28, 38}_1 ∧ -b^{28, 38}_0 ∧ p_1064) -> break c in CNF: c b^{28, 38}_2 ∨ -b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ -p_1064 ∨ break c in DIMACS: 14879 -14880 14881 -1064 1162 0 c 2-1 --> 1 c (-b^{28, 38}_2 ∧ b^{28, 38}_1 ∧ -b^{28, 38}_0 ∧ -p_1064) -> (-b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ b^{28, 39}_0) c in CNF: c b^{28, 38}_2 ∨ -b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ p_1064 ∨ -b^{28, 39}_2 c b^{28, 38}_2 ∨ -b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ p_1064 ∨ -b^{28, 39}_1 c b^{28, 38}_2 ∨ -b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ p_1064 ∨ b^{28, 39}_0 c in DIMACS: 14879 -14880 14881 1064 -14882 0 14879 -14880 14881 1064 -14883 0 14879 -14880 14881 1064 14884 0 c 1-1 --> 0 c (-b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ b^{28, 38}_0 ∧ -p_1064) -> (-b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ -b^{28, 39}_0) c in CNF: c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ p_1064 ∨ -b^{28, 39}_2 c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ p_1064 ∨ -b^{28, 39}_1 c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ p_1064 ∨ -b^{28, 39}_0 c in DIMACS: 14879 14880 -14881 1064 -14882 0 14879 14880 -14881 1064 -14883 0 14879 14880 -14881 1064 -14884 0 c 0-1 --> -1 c (-b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ -b^{28, 38}_0 ∧ -p_1064) -> ( b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ b^{28, 39}_0) c in CNF: c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ p_1064 ∨ b^{28, 39}_2 c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ p_1064 ∨ -b^{28, 39}_1 c b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ p_1064 ∨ b^{28, 39}_0 c in DIMACS: 14879 14880 14881 1064 14882 0 14879 14880 14881 1064 -14883 0 14879 14880 14881 1064 14884 0 c -1-1 --> -2 c ( b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ b^{28, 38}_0 ∧ -p_1064) -> ( b^{28, 39}_2 ∧ b^{28, 39}_1 ∧ -b^{28, 39}_0) c in CNF: c -b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ p_1064 ∨ b^{28, 39}_2 c -b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ p_1064 ∨ b^{28, 39}_1 c -b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ p_1064 ∨ -b^{28, 39}_0 c in DIMACS: -14879 14880 -14881 1064 14882 0 -14879 14880 -14881 1064 14883 0 -14879 14880 -14881 1064 -14884 0 c -2-1 --> break c ( b^{28, 38}_2 ∧ b^{28, 38}_1 ∧ -b^{28, 38}_0 ∧ -p_1064) -> break c in CNF: c -b^{28, 38}_2 ∨ -b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ p_1064 ∨ break c in DIMACS: -14879 -14880 14881 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 38}_2 ∧ -b^{28, 38}_1 ∧ -b^{28, 38}_0 ∧ true) c in CNF: c -b^{28, 38}_2 ∨ b^{28, 38}_1 ∨ b^{28, 38}_0 ∨ false c in DIMACS: -14879 14880 14881 0 c 3 does not represent an automaton state. c -(-b^{28, 38}_2 ∧ b^{28, 38}_1 ∧ b^{28, 38}_0 ∧ true) c in CNF: c b^{28, 38}_2 ∨ -b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ false c in DIMACS: 14879 -14880 -14881 0 c -3 does not represent an automaton state. c -( b^{28, 38}_2 ∧ b^{28, 38}_1 ∧ b^{28, 38}_0 ∧ true) c in CNF: c -b^{28, 38}_2 ∨ -b^{28, 38}_1 ∨ -b^{28, 38}_0 ∨ false c in DIMACS: -14879 -14880 -14881 0 c i = 39 c -2+1 --> -1 c ( b^{28, 39}_2 ∧ b^{28, 39}_1 ∧ -b^{28, 39}_0 ∧ p_1092) -> ( b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ b^{28, 40}_0) c in CNF: c -b^{28, 39}_2 ∨ -b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ -p_1092 ∨ b^{28, 40}_2 c -b^{28, 39}_2 ∨ -b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ -p_1092 ∨ -b^{28, 40}_1 c -b^{28, 39}_2 ∨ -b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ -p_1092 ∨ b^{28, 40}_0 c in DIMACS: -14882 -14883 14884 -1092 14885 0 -14882 -14883 14884 -1092 -14886 0 -14882 -14883 14884 -1092 14887 0 c -1+1 --> 0 c ( b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ b^{28, 39}_0 ∧ p_1092) -> (-b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ -b^{28, 40}_0) c in CNF: c -b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ -p_1092 ∨ -b^{28, 40}_2 c -b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ -p_1092 ∨ -b^{28, 40}_1 c -b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ -p_1092 ∨ -b^{28, 40}_0 c in DIMACS: -14882 14883 -14884 -1092 -14885 0 -14882 14883 -14884 -1092 -14886 0 -14882 14883 -14884 -1092 -14887 0 c 0+1 --> 1 c (-b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ -b^{28, 39}_0 ∧ p_1092) -> (-b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ b^{28, 40}_0) c in CNF: c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ -p_1092 ∨ -b^{28, 40}_2 c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ -p_1092 ∨ -b^{28, 40}_1 c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ -p_1092 ∨ b^{28, 40}_0 c in DIMACS: 14882 14883 14884 -1092 -14885 0 14882 14883 14884 -1092 -14886 0 14882 14883 14884 -1092 14887 0 c 1+1 --> 2 c (-b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ b^{28, 39}_0 ∧ p_1092) -> (-b^{28, 40}_2 ∧ b^{28, 40}_1 ∧ -b^{28, 40}_0) c in CNF: c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ -p_1092 ∨ -b^{28, 40}_2 c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ -p_1092 ∨ b^{28, 40}_1 c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ -p_1092 ∨ -b^{28, 40}_0 c in DIMACS: 14882 14883 -14884 -1092 -14885 0 14882 14883 -14884 -1092 14886 0 14882 14883 -14884 -1092 -14887 0 c 2+1 --> break c (-b^{28, 39}_2 ∧ b^{28, 39}_1 ∧ -b^{28, 39}_0 ∧ p_1092) -> break c in CNF: c b^{28, 39}_2 ∨ -b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ -p_1092 ∨ break c in DIMACS: 14882 -14883 14884 -1092 1162 0 c 2-1 --> 1 c (-b^{28, 39}_2 ∧ b^{28, 39}_1 ∧ -b^{28, 39}_0 ∧ -p_1092) -> (-b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ b^{28, 40}_0) c in CNF: c b^{28, 39}_2 ∨ -b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ p_1092 ∨ -b^{28, 40}_2 c b^{28, 39}_2 ∨ -b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ p_1092 ∨ -b^{28, 40}_1 c b^{28, 39}_2 ∨ -b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ p_1092 ∨ b^{28, 40}_0 c in DIMACS: 14882 -14883 14884 1092 -14885 0 14882 -14883 14884 1092 -14886 0 14882 -14883 14884 1092 14887 0 c 1-1 --> 0 c (-b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ b^{28, 39}_0 ∧ -p_1092) -> (-b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ -b^{28, 40}_0) c in CNF: c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ p_1092 ∨ -b^{28, 40}_2 c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ p_1092 ∨ -b^{28, 40}_1 c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ p_1092 ∨ -b^{28, 40}_0 c in DIMACS: 14882 14883 -14884 1092 -14885 0 14882 14883 -14884 1092 -14886 0 14882 14883 -14884 1092 -14887 0 c 0-1 --> -1 c (-b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ -b^{28, 39}_0 ∧ -p_1092) -> ( b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ b^{28, 40}_0) c in CNF: c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ p_1092 ∨ b^{28, 40}_2 c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ p_1092 ∨ -b^{28, 40}_1 c b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ p_1092 ∨ b^{28, 40}_0 c in DIMACS: 14882 14883 14884 1092 14885 0 14882 14883 14884 1092 -14886 0 14882 14883 14884 1092 14887 0 c -1-1 --> -2 c ( b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ b^{28, 39}_0 ∧ -p_1092) -> ( b^{28, 40}_2 ∧ b^{28, 40}_1 ∧ -b^{28, 40}_0) c in CNF: c -b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ p_1092 ∨ b^{28, 40}_2 c -b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ p_1092 ∨ b^{28, 40}_1 c -b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ p_1092 ∨ -b^{28, 40}_0 c in DIMACS: -14882 14883 -14884 1092 14885 0 -14882 14883 -14884 1092 14886 0 -14882 14883 -14884 1092 -14887 0 c -2-1 --> break c ( b^{28, 39}_2 ∧ b^{28, 39}_1 ∧ -b^{28, 39}_0 ∧ -p_1092) -> break c in CNF: c -b^{28, 39}_2 ∨ -b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ p_1092 ∨ break c in DIMACS: -14882 -14883 14884 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 39}_2 ∧ -b^{28, 39}_1 ∧ -b^{28, 39}_0 ∧ true) c in CNF: c -b^{28, 39}_2 ∨ b^{28, 39}_1 ∨ b^{28, 39}_0 ∨ false c in DIMACS: -14882 14883 14884 0 c 3 does not represent an automaton state. c -(-b^{28, 39}_2 ∧ b^{28, 39}_1 ∧ b^{28, 39}_0 ∧ true) c in CNF: c b^{28, 39}_2 ∨ -b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ false c in DIMACS: 14882 -14883 -14884 0 c -3 does not represent an automaton state. c -( b^{28, 39}_2 ∧ b^{28, 39}_1 ∧ b^{28, 39}_0 ∧ true) c in CNF: c -b^{28, 39}_2 ∨ -b^{28, 39}_1 ∨ -b^{28, 39}_0 ∨ false c in DIMACS: -14882 -14883 -14884 0 c i = 40 c -2+1 --> -1 c ( b^{28, 40}_2 ∧ b^{28, 40}_1 ∧ -b^{28, 40}_0 ∧ p_1120) -> ( b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ b^{28, 41}_0) c in CNF: c -b^{28, 40}_2 ∨ -b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ -p_1120 ∨ b^{28, 41}_2 c -b^{28, 40}_2 ∨ -b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ -p_1120 ∨ -b^{28, 41}_1 c -b^{28, 40}_2 ∨ -b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ -p_1120 ∨ b^{28, 41}_0 c in DIMACS: -14885 -14886 14887 -1120 14888 0 -14885 -14886 14887 -1120 -14889 0 -14885 -14886 14887 -1120 14890 0 c -1+1 --> 0 c ( b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ b^{28, 40}_0 ∧ p_1120) -> (-b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ -b^{28, 41}_0) c in CNF: c -b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ -p_1120 ∨ -b^{28, 41}_2 c -b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ -p_1120 ∨ -b^{28, 41}_1 c -b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ -p_1120 ∨ -b^{28, 41}_0 c in DIMACS: -14885 14886 -14887 -1120 -14888 0 -14885 14886 -14887 -1120 -14889 0 -14885 14886 -14887 -1120 -14890 0 c 0+1 --> 1 c (-b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ -b^{28, 40}_0 ∧ p_1120) -> (-b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ b^{28, 41}_0) c in CNF: c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ -p_1120 ∨ -b^{28, 41}_2 c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ -p_1120 ∨ -b^{28, 41}_1 c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ -p_1120 ∨ b^{28, 41}_0 c in DIMACS: 14885 14886 14887 -1120 -14888 0 14885 14886 14887 -1120 -14889 0 14885 14886 14887 -1120 14890 0 c 1+1 --> 2 c (-b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ b^{28, 40}_0 ∧ p_1120) -> (-b^{28, 41}_2 ∧ b^{28, 41}_1 ∧ -b^{28, 41}_0) c in CNF: c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ -p_1120 ∨ -b^{28, 41}_2 c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ -p_1120 ∨ b^{28, 41}_1 c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ -p_1120 ∨ -b^{28, 41}_0 c in DIMACS: 14885 14886 -14887 -1120 -14888 0 14885 14886 -14887 -1120 14889 0 14885 14886 -14887 -1120 -14890 0 c 2+1 --> break c (-b^{28, 40}_2 ∧ b^{28, 40}_1 ∧ -b^{28, 40}_0 ∧ p_1120) -> break c in CNF: c b^{28, 40}_2 ∨ -b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ -p_1120 ∨ break c in DIMACS: 14885 -14886 14887 -1120 1162 0 c 2-1 --> 1 c (-b^{28, 40}_2 ∧ b^{28, 40}_1 ∧ -b^{28, 40}_0 ∧ -p_1120) -> (-b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ b^{28, 41}_0) c in CNF: c b^{28, 40}_2 ∨ -b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ p_1120 ∨ -b^{28, 41}_2 c b^{28, 40}_2 ∨ -b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ p_1120 ∨ -b^{28, 41}_1 c b^{28, 40}_2 ∨ -b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ p_1120 ∨ b^{28, 41}_0 c in DIMACS: 14885 -14886 14887 1120 -14888 0 14885 -14886 14887 1120 -14889 0 14885 -14886 14887 1120 14890 0 c 1-1 --> 0 c (-b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ b^{28, 40}_0 ∧ -p_1120) -> (-b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ -b^{28, 41}_0) c in CNF: c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ p_1120 ∨ -b^{28, 41}_2 c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ p_1120 ∨ -b^{28, 41}_1 c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ p_1120 ∨ -b^{28, 41}_0 c in DIMACS: 14885 14886 -14887 1120 -14888 0 14885 14886 -14887 1120 -14889 0 14885 14886 -14887 1120 -14890 0 c 0-1 --> -1 c (-b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ -b^{28, 40}_0 ∧ -p_1120) -> ( b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ b^{28, 41}_0) c in CNF: c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ p_1120 ∨ b^{28, 41}_2 c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ p_1120 ∨ -b^{28, 41}_1 c b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ p_1120 ∨ b^{28, 41}_0 c in DIMACS: 14885 14886 14887 1120 14888 0 14885 14886 14887 1120 -14889 0 14885 14886 14887 1120 14890 0 c -1-1 --> -2 c ( b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ b^{28, 40}_0 ∧ -p_1120) -> ( b^{28, 41}_2 ∧ b^{28, 41}_1 ∧ -b^{28, 41}_0) c in CNF: c -b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ p_1120 ∨ b^{28, 41}_2 c -b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ p_1120 ∨ b^{28, 41}_1 c -b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ p_1120 ∨ -b^{28, 41}_0 c in DIMACS: -14885 14886 -14887 1120 14888 0 -14885 14886 -14887 1120 14889 0 -14885 14886 -14887 1120 -14890 0 c -2-1 --> break c ( b^{28, 40}_2 ∧ b^{28, 40}_1 ∧ -b^{28, 40}_0 ∧ -p_1120) -> break c in CNF: c -b^{28, 40}_2 ∨ -b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ p_1120 ∨ break c in DIMACS: -14885 -14886 14887 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 40}_2 ∧ -b^{28, 40}_1 ∧ -b^{28, 40}_0 ∧ true) c in CNF: c -b^{28, 40}_2 ∨ b^{28, 40}_1 ∨ b^{28, 40}_0 ∨ false c in DIMACS: -14885 14886 14887 0 c 3 does not represent an automaton state. c -(-b^{28, 40}_2 ∧ b^{28, 40}_1 ∧ b^{28, 40}_0 ∧ true) c in CNF: c b^{28, 40}_2 ∨ -b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ false c in DIMACS: 14885 -14886 -14887 0 c -3 does not represent an automaton state. c -( b^{28, 40}_2 ∧ b^{28, 40}_1 ∧ b^{28, 40}_0 ∧ true) c in CNF: c -b^{28, 40}_2 ∨ -b^{28, 40}_1 ∨ -b^{28, 40}_0 ∨ false c in DIMACS: -14885 -14886 -14887 0 c i = 41 c -2+1 --> -1 c ( b^{28, 41}_2 ∧ b^{28, 41}_1 ∧ -b^{28, 41}_0 ∧ p_1148) -> ( b^{28, 42}_2 ∧ -b^{28, 42}_1 ∧ b^{28, 42}_0) c in CNF: c -b^{28, 41}_2 ∨ -b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ -p_1148 ∨ b^{28, 42}_2 c -b^{28, 41}_2 ∨ -b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ -p_1148 ∨ -b^{28, 42}_1 c -b^{28, 41}_2 ∨ -b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ -p_1148 ∨ b^{28, 42}_0 c in DIMACS: -14888 -14889 14890 -1148 14891 0 -14888 -14889 14890 -1148 -14892 0 -14888 -14889 14890 -1148 14893 0 c -1+1 --> 0 c ( b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ b^{28, 41}_0 ∧ p_1148) -> (-b^{28, 42}_2 ∧ -b^{28, 42}_1 ∧ -b^{28, 42}_0) c in CNF: c -b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ -p_1148 ∨ -b^{28, 42}_2 c -b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ -p_1148 ∨ -b^{28, 42}_1 c -b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ -p_1148 ∨ -b^{28, 42}_0 c in DIMACS: -14888 14889 -14890 -1148 -14891 0 -14888 14889 -14890 -1148 -14892 0 -14888 14889 -14890 -1148 -14893 0 c 0+1 --> 1 c (-b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ -b^{28, 41}_0 ∧ p_1148) -> (-b^{28, 42}_2 ∧ -b^{28, 42}_1 ∧ b^{28, 42}_0) c in CNF: c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ -p_1148 ∨ -b^{28, 42}_2 c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ -p_1148 ∨ -b^{28, 42}_1 c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ -p_1148 ∨ b^{28, 42}_0 c in DIMACS: 14888 14889 14890 -1148 -14891 0 14888 14889 14890 -1148 -14892 0 14888 14889 14890 -1148 14893 0 c 1+1 --> 2 c (-b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ b^{28, 41}_0 ∧ p_1148) -> (-b^{28, 42}_2 ∧ b^{28, 42}_1 ∧ -b^{28, 42}_0) c in CNF: c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ -p_1148 ∨ -b^{28, 42}_2 c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ -p_1148 ∨ b^{28, 42}_1 c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ -p_1148 ∨ -b^{28, 42}_0 c in DIMACS: 14888 14889 -14890 -1148 -14891 0 14888 14889 -14890 -1148 14892 0 14888 14889 -14890 -1148 -14893 0 c 2+1 --> break c (-b^{28, 41}_2 ∧ b^{28, 41}_1 ∧ -b^{28, 41}_0 ∧ p_1148) -> break c in CNF: c b^{28, 41}_2 ∨ -b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ -p_1148 ∨ break c in DIMACS: 14888 -14889 14890 -1148 1162 0 c 2-1 --> 1 c (-b^{28, 41}_2 ∧ b^{28, 41}_1 ∧ -b^{28, 41}_0 ∧ -p_1148) -> (-b^{28, 42}_2 ∧ -b^{28, 42}_1 ∧ b^{28, 42}_0) c in CNF: c b^{28, 41}_2 ∨ -b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ p_1148 ∨ -b^{28, 42}_2 c b^{28, 41}_2 ∨ -b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ p_1148 ∨ -b^{28, 42}_1 c b^{28, 41}_2 ∨ -b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ p_1148 ∨ b^{28, 42}_0 c in DIMACS: 14888 -14889 14890 1148 -14891 0 14888 -14889 14890 1148 -14892 0 14888 -14889 14890 1148 14893 0 c 1-1 --> 0 c (-b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ b^{28, 41}_0 ∧ -p_1148) -> (-b^{28, 42}_2 ∧ -b^{28, 42}_1 ∧ -b^{28, 42}_0) c in CNF: c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ p_1148 ∨ -b^{28, 42}_2 c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ p_1148 ∨ -b^{28, 42}_1 c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ p_1148 ∨ -b^{28, 42}_0 c in DIMACS: 14888 14889 -14890 1148 -14891 0 14888 14889 -14890 1148 -14892 0 14888 14889 -14890 1148 -14893 0 c 0-1 --> -1 c (-b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ -b^{28, 41}_0 ∧ -p_1148) -> ( b^{28, 42}_2 ∧ -b^{28, 42}_1 ∧ b^{28, 42}_0) c in CNF: c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ p_1148 ∨ b^{28, 42}_2 c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ p_1148 ∨ -b^{28, 42}_1 c b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ p_1148 ∨ b^{28, 42}_0 c in DIMACS: 14888 14889 14890 1148 14891 0 14888 14889 14890 1148 -14892 0 14888 14889 14890 1148 14893 0 c -1-1 --> -2 c ( b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ b^{28, 41}_0 ∧ -p_1148) -> ( b^{28, 42}_2 ∧ b^{28, 42}_1 ∧ -b^{28, 42}_0) c in CNF: c -b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ p_1148 ∨ b^{28, 42}_2 c -b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ p_1148 ∨ b^{28, 42}_1 c -b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ p_1148 ∨ -b^{28, 42}_0 c in DIMACS: -14888 14889 -14890 1148 14891 0 -14888 14889 -14890 1148 14892 0 -14888 14889 -14890 1148 -14893 0 c -2-1 --> break c ( b^{28, 41}_2 ∧ b^{28, 41}_1 ∧ -b^{28, 41}_0 ∧ -p_1148) -> break c in CNF: c -b^{28, 41}_2 ∨ -b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ p_1148 ∨ break c in DIMACS: -14888 -14889 14890 1148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{28, 41}_2 ∧ -b^{28, 41}_1 ∧ -b^{28, 41}_0 ∧ true) c in CNF: c -b^{28, 41}_2 ∨ b^{28, 41}_1 ∨ b^{28, 41}_0 ∨ false c in DIMACS: -14888 14889 14890 0 c 3 does not represent an automaton state. c -(-b^{28, 41}_2 ∧ b^{28, 41}_1 ∧ b^{28, 41}_0 ∧ true) c in CNF: c b^{28, 41}_2 ∨ -b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ false c in DIMACS: 14888 -14889 -14890 0 c -3 does not represent an automaton state. c -( b^{28, 41}_2 ∧ b^{28, 41}_1 ∧ b^{28, 41}_0 ∧ true) c in CNF: c -b^{28, 41}_2 ∨ -b^{28, 41}_1 ∨ -b^{28, 41}_0 ∨ false c in DIMACS: -14888 -14889 -14890 0 c INIT for k = 29 c -b^{29, 1}_2 c -b^{29, 1}_1 c -b^{29, 1}_0 c in DIMACS: -14894 0 -14895 0 -14896 0 c Transitions for k = 29 c i = 1 c -2+1 --> -1 c ( b^{29, 1}_2 ∧ b^{29, 1}_1 ∧ -b^{29, 1}_0 ∧ p_29) -> ( b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ b^{29, 2}_0) c in CNF: c -b^{29, 1}_2 ∨ -b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ -p_29 ∨ b^{29, 2}_2 c -b^{29, 1}_2 ∨ -b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ -p_29 ∨ -b^{29, 2}_1 c -b^{29, 1}_2 ∨ -b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ -p_29 ∨ b^{29, 2}_0 c in DIMACS: -14894 -14895 14896 -29 14897 0 -14894 -14895 14896 -29 -14898 0 -14894 -14895 14896 -29 14899 0 c -1+1 --> 0 c ( b^{29, 1}_2 ∧ -b^{29, 1}_1 ∧ b^{29, 1}_0 ∧ p_29) -> (-b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ -b^{29, 2}_0) c in CNF: c -b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ -p_29 ∨ -b^{29, 2}_2 c -b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ -p_29 ∨ -b^{29, 2}_1 c -b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ -p_29 ∨ -b^{29, 2}_0 c in DIMACS: -14894 14895 -14896 -29 -14897 0 -14894 14895 -14896 -29 -14898 0 -14894 14895 -14896 -29 -14899 0 c 0+1 --> 1 c (-b^{29, 1}_2 ∧ -b^{29, 1}_1 ∧ -b^{29, 1}_0 ∧ p_29) -> (-b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ b^{29, 2}_0) c in CNF: c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ -p_29 ∨ -b^{29, 2}_2 c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ -p_29 ∨ -b^{29, 2}_1 c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ -p_29 ∨ b^{29, 2}_0 c in DIMACS: 14894 14895 14896 -29 -14897 0 14894 14895 14896 -29 -14898 0 14894 14895 14896 -29 14899 0 c 1+1 --> 2 c (-b^{29, 1}_2 ∧ -b^{29, 1}_1 ∧ b^{29, 1}_0 ∧ p_29) -> (-b^{29, 2}_2 ∧ b^{29, 2}_1 ∧ -b^{29, 2}_0) c in CNF: c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ -p_29 ∨ -b^{29, 2}_2 c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ -p_29 ∨ b^{29, 2}_1 c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ -p_29 ∨ -b^{29, 2}_0 c in DIMACS: 14894 14895 -14896 -29 -14897 0 14894 14895 -14896 -29 14898 0 14894 14895 -14896 -29 -14899 0 c 2+1 --> break c (-b^{29, 1}_2 ∧ b^{29, 1}_1 ∧ -b^{29, 1}_0 ∧ p_29) -> break c in CNF: c b^{29, 1}_2 ∨ -b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ -p_29 ∨ break c in DIMACS: 14894 -14895 14896 -29 1162 0 c 2-1 --> 1 c (-b^{29, 1}_2 ∧ b^{29, 1}_1 ∧ -b^{29, 1}_0 ∧ -p_29) -> (-b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ b^{29, 2}_0) c in CNF: c b^{29, 1}_2 ∨ -b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ p_29 ∨ -b^{29, 2}_2 c b^{29, 1}_2 ∨ -b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ p_29 ∨ -b^{29, 2}_1 c b^{29, 1}_2 ∨ -b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ p_29 ∨ b^{29, 2}_0 c in DIMACS: 14894 -14895 14896 29 -14897 0 14894 -14895 14896 29 -14898 0 14894 -14895 14896 29 14899 0 c 1-1 --> 0 c (-b^{29, 1}_2 ∧ -b^{29, 1}_1 ∧ b^{29, 1}_0 ∧ -p_29) -> (-b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ -b^{29, 2}_0) c in CNF: c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ p_29 ∨ -b^{29, 2}_2 c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ p_29 ∨ -b^{29, 2}_1 c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ p_29 ∨ -b^{29, 2}_0 c in DIMACS: 14894 14895 -14896 29 -14897 0 14894 14895 -14896 29 -14898 0 14894 14895 -14896 29 -14899 0 c 0-1 --> -1 c (-b^{29, 1}_2 ∧ -b^{29, 1}_1 ∧ -b^{29, 1}_0 ∧ -p_29) -> ( b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ b^{29, 2}_0) c in CNF: c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ p_29 ∨ b^{29, 2}_2 c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ p_29 ∨ -b^{29, 2}_1 c b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ p_29 ∨ b^{29, 2}_0 c in DIMACS: 14894 14895 14896 29 14897 0 14894 14895 14896 29 -14898 0 14894 14895 14896 29 14899 0 c -1-1 --> -2 c ( b^{29, 1}_2 ∧ -b^{29, 1}_1 ∧ b^{29, 1}_0 ∧ -p_29) -> ( b^{29, 2}_2 ∧ b^{29, 2}_1 ∧ -b^{29, 2}_0) c in CNF: c -b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ p_29 ∨ b^{29, 2}_2 c -b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ p_29 ∨ b^{29, 2}_1 c -b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ p_29 ∨ -b^{29, 2}_0 c in DIMACS: -14894 14895 -14896 29 14897 0 -14894 14895 -14896 29 14898 0 -14894 14895 -14896 29 -14899 0 c -2-1 --> break c ( b^{29, 1}_2 ∧ b^{29, 1}_1 ∧ -b^{29, 1}_0 ∧ -p_29) -> break c in CNF: c -b^{29, 1}_2 ∨ -b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ p_29 ∨ break c in DIMACS: -14894 -14895 14896 29 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 1}_2 ∧ -b^{29, 1}_1 ∧ -b^{29, 1}_0 ∧ true) c in CNF: c -b^{29, 1}_2 ∨ b^{29, 1}_1 ∨ b^{29, 1}_0 ∨ false c in DIMACS: -14894 14895 14896 0 c 3 does not represent an automaton state. c -(-b^{29, 1}_2 ∧ b^{29, 1}_1 ∧ b^{29, 1}_0 ∧ true) c in CNF: c b^{29, 1}_2 ∨ -b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ false c in DIMACS: 14894 -14895 -14896 0 c -3 does not represent an automaton state. c -( b^{29, 1}_2 ∧ b^{29, 1}_1 ∧ b^{29, 1}_0 ∧ true) c in CNF: c -b^{29, 1}_2 ∨ -b^{29, 1}_1 ∨ -b^{29, 1}_0 ∨ false c in DIMACS: -14894 -14895 -14896 0 c i = 2 c -2+1 --> -1 c ( b^{29, 2}_2 ∧ b^{29, 2}_1 ∧ -b^{29, 2}_0 ∧ p_58) -> ( b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ b^{29, 3}_0) c in CNF: c -b^{29, 2}_2 ∨ -b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ -p_58 ∨ b^{29, 3}_2 c -b^{29, 2}_2 ∨ -b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ -p_58 ∨ -b^{29, 3}_1 c -b^{29, 2}_2 ∨ -b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ -p_58 ∨ b^{29, 3}_0 c in DIMACS: -14897 -14898 14899 -58 14900 0 -14897 -14898 14899 -58 -14901 0 -14897 -14898 14899 -58 14902 0 c -1+1 --> 0 c ( b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ b^{29, 2}_0 ∧ p_58) -> (-b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ -b^{29, 3}_0) c in CNF: c -b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ -p_58 ∨ -b^{29, 3}_2 c -b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ -p_58 ∨ -b^{29, 3}_1 c -b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ -p_58 ∨ -b^{29, 3}_0 c in DIMACS: -14897 14898 -14899 -58 -14900 0 -14897 14898 -14899 -58 -14901 0 -14897 14898 -14899 -58 -14902 0 c 0+1 --> 1 c (-b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ -b^{29, 2}_0 ∧ p_58) -> (-b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ b^{29, 3}_0) c in CNF: c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ -p_58 ∨ -b^{29, 3}_2 c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ -p_58 ∨ -b^{29, 3}_1 c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ -p_58 ∨ b^{29, 3}_0 c in DIMACS: 14897 14898 14899 -58 -14900 0 14897 14898 14899 -58 -14901 0 14897 14898 14899 -58 14902 0 c 1+1 --> 2 c (-b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ b^{29, 2}_0 ∧ p_58) -> (-b^{29, 3}_2 ∧ b^{29, 3}_1 ∧ -b^{29, 3}_0) c in CNF: c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ -p_58 ∨ -b^{29, 3}_2 c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ -p_58 ∨ b^{29, 3}_1 c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ -p_58 ∨ -b^{29, 3}_0 c in DIMACS: 14897 14898 -14899 -58 -14900 0 14897 14898 -14899 -58 14901 0 14897 14898 -14899 -58 -14902 0 c 2+1 --> break c (-b^{29, 2}_2 ∧ b^{29, 2}_1 ∧ -b^{29, 2}_0 ∧ p_58) -> break c in CNF: c b^{29, 2}_2 ∨ -b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ -p_58 ∨ break c in DIMACS: 14897 -14898 14899 -58 1162 0 c 2-1 --> 1 c (-b^{29, 2}_2 ∧ b^{29, 2}_1 ∧ -b^{29, 2}_0 ∧ -p_58) -> (-b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ b^{29, 3}_0) c in CNF: c b^{29, 2}_2 ∨ -b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ p_58 ∨ -b^{29, 3}_2 c b^{29, 2}_2 ∨ -b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ p_58 ∨ -b^{29, 3}_1 c b^{29, 2}_2 ∨ -b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ p_58 ∨ b^{29, 3}_0 c in DIMACS: 14897 -14898 14899 58 -14900 0 14897 -14898 14899 58 -14901 0 14897 -14898 14899 58 14902 0 c 1-1 --> 0 c (-b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ b^{29, 2}_0 ∧ -p_58) -> (-b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ -b^{29, 3}_0) c in CNF: c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ p_58 ∨ -b^{29, 3}_2 c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ p_58 ∨ -b^{29, 3}_1 c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ p_58 ∨ -b^{29, 3}_0 c in DIMACS: 14897 14898 -14899 58 -14900 0 14897 14898 -14899 58 -14901 0 14897 14898 -14899 58 -14902 0 c 0-1 --> -1 c (-b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ -b^{29, 2}_0 ∧ -p_58) -> ( b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ b^{29, 3}_0) c in CNF: c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ p_58 ∨ b^{29, 3}_2 c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ p_58 ∨ -b^{29, 3}_1 c b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ p_58 ∨ b^{29, 3}_0 c in DIMACS: 14897 14898 14899 58 14900 0 14897 14898 14899 58 -14901 0 14897 14898 14899 58 14902 0 c -1-1 --> -2 c ( b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ b^{29, 2}_0 ∧ -p_58) -> ( b^{29, 3}_2 ∧ b^{29, 3}_1 ∧ -b^{29, 3}_0) c in CNF: c -b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ p_58 ∨ b^{29, 3}_2 c -b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ p_58 ∨ b^{29, 3}_1 c -b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ p_58 ∨ -b^{29, 3}_0 c in DIMACS: -14897 14898 -14899 58 14900 0 -14897 14898 -14899 58 14901 0 -14897 14898 -14899 58 -14902 0 c -2-1 --> break c ( b^{29, 2}_2 ∧ b^{29, 2}_1 ∧ -b^{29, 2}_0 ∧ -p_58) -> break c in CNF: c -b^{29, 2}_2 ∨ -b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ p_58 ∨ break c in DIMACS: -14897 -14898 14899 58 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 2}_2 ∧ -b^{29, 2}_1 ∧ -b^{29, 2}_0 ∧ true) c in CNF: c -b^{29, 2}_2 ∨ b^{29, 2}_1 ∨ b^{29, 2}_0 ∨ false c in DIMACS: -14897 14898 14899 0 c 3 does not represent an automaton state. c -(-b^{29, 2}_2 ∧ b^{29, 2}_1 ∧ b^{29, 2}_0 ∧ true) c in CNF: c b^{29, 2}_2 ∨ -b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ false c in DIMACS: 14897 -14898 -14899 0 c -3 does not represent an automaton state. c -( b^{29, 2}_2 ∧ b^{29, 2}_1 ∧ b^{29, 2}_0 ∧ true) c in CNF: c -b^{29, 2}_2 ∨ -b^{29, 2}_1 ∨ -b^{29, 2}_0 ∨ false c in DIMACS: -14897 -14898 -14899 0 c i = 3 c -2+1 --> -1 c ( b^{29, 3}_2 ∧ b^{29, 3}_1 ∧ -b^{29, 3}_0 ∧ p_87) -> ( b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ b^{29, 4}_0) c in CNF: c -b^{29, 3}_2 ∨ -b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ -p_87 ∨ b^{29, 4}_2 c -b^{29, 3}_2 ∨ -b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ -p_87 ∨ -b^{29, 4}_1 c -b^{29, 3}_2 ∨ -b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ -p_87 ∨ b^{29, 4}_0 c in DIMACS: -14900 -14901 14902 -87 14903 0 -14900 -14901 14902 -87 -14904 0 -14900 -14901 14902 -87 14905 0 c -1+1 --> 0 c ( b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ b^{29, 3}_0 ∧ p_87) -> (-b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ -b^{29, 4}_0) c in CNF: c -b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ -p_87 ∨ -b^{29, 4}_2 c -b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ -p_87 ∨ -b^{29, 4}_1 c -b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ -p_87 ∨ -b^{29, 4}_0 c in DIMACS: -14900 14901 -14902 -87 -14903 0 -14900 14901 -14902 -87 -14904 0 -14900 14901 -14902 -87 -14905 0 c 0+1 --> 1 c (-b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ -b^{29, 3}_0 ∧ p_87) -> (-b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ b^{29, 4}_0) c in CNF: c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ -p_87 ∨ -b^{29, 4}_2 c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ -p_87 ∨ -b^{29, 4}_1 c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ -p_87 ∨ b^{29, 4}_0 c in DIMACS: 14900 14901 14902 -87 -14903 0 14900 14901 14902 -87 -14904 0 14900 14901 14902 -87 14905 0 c 1+1 --> 2 c (-b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ b^{29, 3}_0 ∧ p_87) -> (-b^{29, 4}_2 ∧ b^{29, 4}_1 ∧ -b^{29, 4}_0) c in CNF: c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ -p_87 ∨ -b^{29, 4}_2 c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ -p_87 ∨ b^{29, 4}_1 c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ -p_87 ∨ -b^{29, 4}_0 c in DIMACS: 14900 14901 -14902 -87 -14903 0 14900 14901 -14902 -87 14904 0 14900 14901 -14902 -87 -14905 0 c 2+1 --> break c (-b^{29, 3}_2 ∧ b^{29, 3}_1 ∧ -b^{29, 3}_0 ∧ p_87) -> break c in CNF: c b^{29, 3}_2 ∨ -b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ -p_87 ∨ break c in DIMACS: 14900 -14901 14902 -87 1162 0 c 2-1 --> 1 c (-b^{29, 3}_2 ∧ b^{29, 3}_1 ∧ -b^{29, 3}_0 ∧ -p_87) -> (-b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ b^{29, 4}_0) c in CNF: c b^{29, 3}_2 ∨ -b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ p_87 ∨ -b^{29, 4}_2 c b^{29, 3}_2 ∨ -b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ p_87 ∨ -b^{29, 4}_1 c b^{29, 3}_2 ∨ -b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ p_87 ∨ b^{29, 4}_0 c in DIMACS: 14900 -14901 14902 87 -14903 0 14900 -14901 14902 87 -14904 0 14900 -14901 14902 87 14905 0 c 1-1 --> 0 c (-b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ b^{29, 3}_0 ∧ -p_87) -> (-b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ -b^{29, 4}_0) c in CNF: c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ p_87 ∨ -b^{29, 4}_2 c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ p_87 ∨ -b^{29, 4}_1 c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ p_87 ∨ -b^{29, 4}_0 c in DIMACS: 14900 14901 -14902 87 -14903 0 14900 14901 -14902 87 -14904 0 14900 14901 -14902 87 -14905 0 c 0-1 --> -1 c (-b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ -b^{29, 3}_0 ∧ -p_87) -> ( b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ b^{29, 4}_0) c in CNF: c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ p_87 ∨ b^{29, 4}_2 c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ p_87 ∨ -b^{29, 4}_1 c b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ p_87 ∨ b^{29, 4}_0 c in DIMACS: 14900 14901 14902 87 14903 0 14900 14901 14902 87 -14904 0 14900 14901 14902 87 14905 0 c -1-1 --> -2 c ( b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ b^{29, 3}_0 ∧ -p_87) -> ( b^{29, 4}_2 ∧ b^{29, 4}_1 ∧ -b^{29, 4}_0) c in CNF: c -b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ p_87 ∨ b^{29, 4}_2 c -b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ p_87 ∨ b^{29, 4}_1 c -b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ p_87 ∨ -b^{29, 4}_0 c in DIMACS: -14900 14901 -14902 87 14903 0 -14900 14901 -14902 87 14904 0 -14900 14901 -14902 87 -14905 0 c -2-1 --> break c ( b^{29, 3}_2 ∧ b^{29, 3}_1 ∧ -b^{29, 3}_0 ∧ -p_87) -> break c in CNF: c -b^{29, 3}_2 ∨ -b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ p_87 ∨ break c in DIMACS: -14900 -14901 14902 87 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 3}_2 ∧ -b^{29, 3}_1 ∧ -b^{29, 3}_0 ∧ true) c in CNF: c -b^{29, 3}_2 ∨ b^{29, 3}_1 ∨ b^{29, 3}_0 ∨ false c in DIMACS: -14900 14901 14902 0 c 3 does not represent an automaton state. c -(-b^{29, 3}_2 ∧ b^{29, 3}_1 ∧ b^{29, 3}_0 ∧ true) c in CNF: c b^{29, 3}_2 ∨ -b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ false c in DIMACS: 14900 -14901 -14902 0 c -3 does not represent an automaton state. c -( b^{29, 3}_2 ∧ b^{29, 3}_1 ∧ b^{29, 3}_0 ∧ true) c in CNF: c -b^{29, 3}_2 ∨ -b^{29, 3}_1 ∨ -b^{29, 3}_0 ∨ false c in DIMACS: -14900 -14901 -14902 0 c i = 4 c -2+1 --> -1 c ( b^{29, 4}_2 ∧ b^{29, 4}_1 ∧ -b^{29, 4}_0 ∧ p_116) -> ( b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ b^{29, 5}_0) c in CNF: c -b^{29, 4}_2 ∨ -b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ -p_116 ∨ b^{29, 5}_2 c -b^{29, 4}_2 ∨ -b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ -p_116 ∨ -b^{29, 5}_1 c -b^{29, 4}_2 ∨ -b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ -p_116 ∨ b^{29, 5}_0 c in DIMACS: -14903 -14904 14905 -116 14906 0 -14903 -14904 14905 -116 -14907 0 -14903 -14904 14905 -116 14908 0 c -1+1 --> 0 c ( b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ b^{29, 4}_0 ∧ p_116) -> (-b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ -b^{29, 5}_0) c in CNF: c -b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ -p_116 ∨ -b^{29, 5}_2 c -b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ -p_116 ∨ -b^{29, 5}_1 c -b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ -p_116 ∨ -b^{29, 5}_0 c in DIMACS: -14903 14904 -14905 -116 -14906 0 -14903 14904 -14905 -116 -14907 0 -14903 14904 -14905 -116 -14908 0 c 0+1 --> 1 c (-b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ -b^{29, 4}_0 ∧ p_116) -> (-b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ b^{29, 5}_0) c in CNF: c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ -p_116 ∨ -b^{29, 5}_2 c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ -p_116 ∨ -b^{29, 5}_1 c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ -p_116 ∨ b^{29, 5}_0 c in DIMACS: 14903 14904 14905 -116 -14906 0 14903 14904 14905 -116 -14907 0 14903 14904 14905 -116 14908 0 c 1+1 --> 2 c (-b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ b^{29, 4}_0 ∧ p_116) -> (-b^{29, 5}_2 ∧ b^{29, 5}_1 ∧ -b^{29, 5}_0) c in CNF: c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ -p_116 ∨ -b^{29, 5}_2 c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ -p_116 ∨ b^{29, 5}_1 c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ -p_116 ∨ -b^{29, 5}_0 c in DIMACS: 14903 14904 -14905 -116 -14906 0 14903 14904 -14905 -116 14907 0 14903 14904 -14905 -116 -14908 0 c 2+1 --> break c (-b^{29, 4}_2 ∧ b^{29, 4}_1 ∧ -b^{29, 4}_0 ∧ p_116) -> break c in CNF: c b^{29, 4}_2 ∨ -b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ -p_116 ∨ break c in DIMACS: 14903 -14904 14905 -116 1162 0 c 2-1 --> 1 c (-b^{29, 4}_2 ∧ b^{29, 4}_1 ∧ -b^{29, 4}_0 ∧ -p_116) -> (-b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ b^{29, 5}_0) c in CNF: c b^{29, 4}_2 ∨ -b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ p_116 ∨ -b^{29, 5}_2 c b^{29, 4}_2 ∨ -b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ p_116 ∨ -b^{29, 5}_1 c b^{29, 4}_2 ∨ -b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ p_116 ∨ b^{29, 5}_0 c in DIMACS: 14903 -14904 14905 116 -14906 0 14903 -14904 14905 116 -14907 0 14903 -14904 14905 116 14908 0 c 1-1 --> 0 c (-b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ b^{29, 4}_0 ∧ -p_116) -> (-b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ -b^{29, 5}_0) c in CNF: c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ p_116 ∨ -b^{29, 5}_2 c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ p_116 ∨ -b^{29, 5}_1 c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ p_116 ∨ -b^{29, 5}_0 c in DIMACS: 14903 14904 -14905 116 -14906 0 14903 14904 -14905 116 -14907 0 14903 14904 -14905 116 -14908 0 c 0-1 --> -1 c (-b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ -b^{29, 4}_0 ∧ -p_116) -> ( b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ b^{29, 5}_0) c in CNF: c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ p_116 ∨ b^{29, 5}_2 c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ p_116 ∨ -b^{29, 5}_1 c b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ p_116 ∨ b^{29, 5}_0 c in DIMACS: 14903 14904 14905 116 14906 0 14903 14904 14905 116 -14907 0 14903 14904 14905 116 14908 0 c -1-1 --> -2 c ( b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ b^{29, 4}_0 ∧ -p_116) -> ( b^{29, 5}_2 ∧ b^{29, 5}_1 ∧ -b^{29, 5}_0) c in CNF: c -b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ p_116 ∨ b^{29, 5}_2 c -b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ p_116 ∨ b^{29, 5}_1 c -b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ p_116 ∨ -b^{29, 5}_0 c in DIMACS: -14903 14904 -14905 116 14906 0 -14903 14904 -14905 116 14907 0 -14903 14904 -14905 116 -14908 0 c -2-1 --> break c ( b^{29, 4}_2 ∧ b^{29, 4}_1 ∧ -b^{29, 4}_0 ∧ -p_116) -> break c in CNF: c -b^{29, 4}_2 ∨ -b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ p_116 ∨ break c in DIMACS: -14903 -14904 14905 116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 4}_2 ∧ -b^{29, 4}_1 ∧ -b^{29, 4}_0 ∧ true) c in CNF: c -b^{29, 4}_2 ∨ b^{29, 4}_1 ∨ b^{29, 4}_0 ∨ false c in DIMACS: -14903 14904 14905 0 c 3 does not represent an automaton state. c -(-b^{29, 4}_2 ∧ b^{29, 4}_1 ∧ b^{29, 4}_0 ∧ true) c in CNF: c b^{29, 4}_2 ∨ -b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ false c in DIMACS: 14903 -14904 -14905 0 c -3 does not represent an automaton state. c -( b^{29, 4}_2 ∧ b^{29, 4}_1 ∧ b^{29, 4}_0 ∧ true) c in CNF: c -b^{29, 4}_2 ∨ -b^{29, 4}_1 ∨ -b^{29, 4}_0 ∨ false c in DIMACS: -14903 -14904 -14905 0 c i = 5 c -2+1 --> -1 c ( b^{29, 5}_2 ∧ b^{29, 5}_1 ∧ -b^{29, 5}_0 ∧ p_145) -> ( b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ b^{29, 6}_0) c in CNF: c -b^{29, 5}_2 ∨ -b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ -p_145 ∨ b^{29, 6}_2 c -b^{29, 5}_2 ∨ -b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ -p_145 ∨ -b^{29, 6}_1 c -b^{29, 5}_2 ∨ -b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ -p_145 ∨ b^{29, 6}_0 c in DIMACS: -14906 -14907 14908 -145 14909 0 -14906 -14907 14908 -145 -14910 0 -14906 -14907 14908 -145 14911 0 c -1+1 --> 0 c ( b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ b^{29, 5}_0 ∧ p_145) -> (-b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ -b^{29, 6}_0) c in CNF: c -b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ -p_145 ∨ -b^{29, 6}_2 c -b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ -p_145 ∨ -b^{29, 6}_1 c -b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ -p_145 ∨ -b^{29, 6}_0 c in DIMACS: -14906 14907 -14908 -145 -14909 0 -14906 14907 -14908 -145 -14910 0 -14906 14907 -14908 -145 -14911 0 c 0+1 --> 1 c (-b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ -b^{29, 5}_0 ∧ p_145) -> (-b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ b^{29, 6}_0) c in CNF: c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ -p_145 ∨ -b^{29, 6}_2 c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ -p_145 ∨ -b^{29, 6}_1 c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ -p_145 ∨ b^{29, 6}_0 c in DIMACS: 14906 14907 14908 -145 -14909 0 14906 14907 14908 -145 -14910 0 14906 14907 14908 -145 14911 0 c 1+1 --> 2 c (-b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ b^{29, 5}_0 ∧ p_145) -> (-b^{29, 6}_2 ∧ b^{29, 6}_1 ∧ -b^{29, 6}_0) c in CNF: c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ -p_145 ∨ -b^{29, 6}_2 c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ -p_145 ∨ b^{29, 6}_1 c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ -p_145 ∨ -b^{29, 6}_0 c in DIMACS: 14906 14907 -14908 -145 -14909 0 14906 14907 -14908 -145 14910 0 14906 14907 -14908 -145 -14911 0 c 2+1 --> break c (-b^{29, 5}_2 ∧ b^{29, 5}_1 ∧ -b^{29, 5}_0 ∧ p_145) -> break c in CNF: c b^{29, 5}_2 ∨ -b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ -p_145 ∨ break c in DIMACS: 14906 -14907 14908 -145 1162 0 c 2-1 --> 1 c (-b^{29, 5}_2 ∧ b^{29, 5}_1 ∧ -b^{29, 5}_0 ∧ -p_145) -> (-b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ b^{29, 6}_0) c in CNF: c b^{29, 5}_2 ∨ -b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ p_145 ∨ -b^{29, 6}_2 c b^{29, 5}_2 ∨ -b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ p_145 ∨ -b^{29, 6}_1 c b^{29, 5}_2 ∨ -b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ p_145 ∨ b^{29, 6}_0 c in DIMACS: 14906 -14907 14908 145 -14909 0 14906 -14907 14908 145 -14910 0 14906 -14907 14908 145 14911 0 c 1-1 --> 0 c (-b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ b^{29, 5}_0 ∧ -p_145) -> (-b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ -b^{29, 6}_0) c in CNF: c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ p_145 ∨ -b^{29, 6}_2 c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ p_145 ∨ -b^{29, 6}_1 c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ p_145 ∨ -b^{29, 6}_0 c in DIMACS: 14906 14907 -14908 145 -14909 0 14906 14907 -14908 145 -14910 0 14906 14907 -14908 145 -14911 0 c 0-1 --> -1 c (-b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ -b^{29, 5}_0 ∧ -p_145) -> ( b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ b^{29, 6}_0) c in CNF: c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ p_145 ∨ b^{29, 6}_2 c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ p_145 ∨ -b^{29, 6}_1 c b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ p_145 ∨ b^{29, 6}_0 c in DIMACS: 14906 14907 14908 145 14909 0 14906 14907 14908 145 -14910 0 14906 14907 14908 145 14911 0 c -1-1 --> -2 c ( b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ b^{29, 5}_0 ∧ -p_145) -> ( b^{29, 6}_2 ∧ b^{29, 6}_1 ∧ -b^{29, 6}_0) c in CNF: c -b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ p_145 ∨ b^{29, 6}_2 c -b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ p_145 ∨ b^{29, 6}_1 c -b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ p_145 ∨ -b^{29, 6}_0 c in DIMACS: -14906 14907 -14908 145 14909 0 -14906 14907 -14908 145 14910 0 -14906 14907 -14908 145 -14911 0 c -2-1 --> break c ( b^{29, 5}_2 ∧ b^{29, 5}_1 ∧ -b^{29, 5}_0 ∧ -p_145) -> break c in CNF: c -b^{29, 5}_2 ∨ -b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ p_145 ∨ break c in DIMACS: -14906 -14907 14908 145 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 5}_2 ∧ -b^{29, 5}_1 ∧ -b^{29, 5}_0 ∧ true) c in CNF: c -b^{29, 5}_2 ∨ b^{29, 5}_1 ∨ b^{29, 5}_0 ∨ false c in DIMACS: -14906 14907 14908 0 c 3 does not represent an automaton state. c -(-b^{29, 5}_2 ∧ b^{29, 5}_1 ∧ b^{29, 5}_0 ∧ true) c in CNF: c b^{29, 5}_2 ∨ -b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ false c in DIMACS: 14906 -14907 -14908 0 c -3 does not represent an automaton state. c -( b^{29, 5}_2 ∧ b^{29, 5}_1 ∧ b^{29, 5}_0 ∧ true) c in CNF: c -b^{29, 5}_2 ∨ -b^{29, 5}_1 ∨ -b^{29, 5}_0 ∨ false c in DIMACS: -14906 -14907 -14908 0 c i = 6 c -2+1 --> -1 c ( b^{29, 6}_2 ∧ b^{29, 6}_1 ∧ -b^{29, 6}_0 ∧ p_174) -> ( b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ b^{29, 7}_0) c in CNF: c -b^{29, 6}_2 ∨ -b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ -p_174 ∨ b^{29, 7}_2 c -b^{29, 6}_2 ∨ -b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ -p_174 ∨ -b^{29, 7}_1 c -b^{29, 6}_2 ∨ -b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ -p_174 ∨ b^{29, 7}_0 c in DIMACS: -14909 -14910 14911 -174 14912 0 -14909 -14910 14911 -174 -14913 0 -14909 -14910 14911 -174 14914 0 c -1+1 --> 0 c ( b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ b^{29, 6}_0 ∧ p_174) -> (-b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ -b^{29, 7}_0) c in CNF: c -b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ -p_174 ∨ -b^{29, 7}_2 c -b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ -p_174 ∨ -b^{29, 7}_1 c -b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ -p_174 ∨ -b^{29, 7}_0 c in DIMACS: -14909 14910 -14911 -174 -14912 0 -14909 14910 -14911 -174 -14913 0 -14909 14910 -14911 -174 -14914 0 c 0+1 --> 1 c (-b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ -b^{29, 6}_0 ∧ p_174) -> (-b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ b^{29, 7}_0) c in CNF: c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ -p_174 ∨ -b^{29, 7}_2 c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ -p_174 ∨ -b^{29, 7}_1 c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ -p_174 ∨ b^{29, 7}_0 c in DIMACS: 14909 14910 14911 -174 -14912 0 14909 14910 14911 -174 -14913 0 14909 14910 14911 -174 14914 0 c 1+1 --> 2 c (-b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ b^{29, 6}_0 ∧ p_174) -> (-b^{29, 7}_2 ∧ b^{29, 7}_1 ∧ -b^{29, 7}_0) c in CNF: c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ -p_174 ∨ -b^{29, 7}_2 c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ -p_174 ∨ b^{29, 7}_1 c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ -p_174 ∨ -b^{29, 7}_0 c in DIMACS: 14909 14910 -14911 -174 -14912 0 14909 14910 -14911 -174 14913 0 14909 14910 -14911 -174 -14914 0 c 2+1 --> break c (-b^{29, 6}_2 ∧ b^{29, 6}_1 ∧ -b^{29, 6}_0 ∧ p_174) -> break c in CNF: c b^{29, 6}_2 ∨ -b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ -p_174 ∨ break c in DIMACS: 14909 -14910 14911 -174 1162 0 c 2-1 --> 1 c (-b^{29, 6}_2 ∧ b^{29, 6}_1 ∧ -b^{29, 6}_0 ∧ -p_174) -> (-b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ b^{29, 7}_0) c in CNF: c b^{29, 6}_2 ∨ -b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ p_174 ∨ -b^{29, 7}_2 c b^{29, 6}_2 ∨ -b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ p_174 ∨ -b^{29, 7}_1 c b^{29, 6}_2 ∨ -b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ p_174 ∨ b^{29, 7}_0 c in DIMACS: 14909 -14910 14911 174 -14912 0 14909 -14910 14911 174 -14913 0 14909 -14910 14911 174 14914 0 c 1-1 --> 0 c (-b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ b^{29, 6}_0 ∧ -p_174) -> (-b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ -b^{29, 7}_0) c in CNF: c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ p_174 ∨ -b^{29, 7}_2 c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ p_174 ∨ -b^{29, 7}_1 c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ p_174 ∨ -b^{29, 7}_0 c in DIMACS: 14909 14910 -14911 174 -14912 0 14909 14910 -14911 174 -14913 0 14909 14910 -14911 174 -14914 0 c 0-1 --> -1 c (-b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ -b^{29, 6}_0 ∧ -p_174) -> ( b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ b^{29, 7}_0) c in CNF: c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ p_174 ∨ b^{29, 7}_2 c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ p_174 ∨ -b^{29, 7}_1 c b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ p_174 ∨ b^{29, 7}_0 c in DIMACS: 14909 14910 14911 174 14912 0 14909 14910 14911 174 -14913 0 14909 14910 14911 174 14914 0 c -1-1 --> -2 c ( b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ b^{29, 6}_0 ∧ -p_174) -> ( b^{29, 7}_2 ∧ b^{29, 7}_1 ∧ -b^{29, 7}_0) c in CNF: c -b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ p_174 ∨ b^{29, 7}_2 c -b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ p_174 ∨ b^{29, 7}_1 c -b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ p_174 ∨ -b^{29, 7}_0 c in DIMACS: -14909 14910 -14911 174 14912 0 -14909 14910 -14911 174 14913 0 -14909 14910 -14911 174 -14914 0 c -2-1 --> break c ( b^{29, 6}_2 ∧ b^{29, 6}_1 ∧ -b^{29, 6}_0 ∧ -p_174) -> break c in CNF: c -b^{29, 6}_2 ∨ -b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ p_174 ∨ break c in DIMACS: -14909 -14910 14911 174 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 6}_2 ∧ -b^{29, 6}_1 ∧ -b^{29, 6}_0 ∧ true) c in CNF: c -b^{29, 6}_2 ∨ b^{29, 6}_1 ∨ b^{29, 6}_0 ∨ false c in DIMACS: -14909 14910 14911 0 c 3 does not represent an automaton state. c -(-b^{29, 6}_2 ∧ b^{29, 6}_1 ∧ b^{29, 6}_0 ∧ true) c in CNF: c b^{29, 6}_2 ∨ -b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ false c in DIMACS: 14909 -14910 -14911 0 c -3 does not represent an automaton state. c -( b^{29, 6}_2 ∧ b^{29, 6}_1 ∧ b^{29, 6}_0 ∧ true) c in CNF: c -b^{29, 6}_2 ∨ -b^{29, 6}_1 ∨ -b^{29, 6}_0 ∨ false c in DIMACS: -14909 -14910 -14911 0 c i = 7 c -2+1 --> -1 c ( b^{29, 7}_2 ∧ b^{29, 7}_1 ∧ -b^{29, 7}_0 ∧ p_203) -> ( b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ b^{29, 8}_0) c in CNF: c -b^{29, 7}_2 ∨ -b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ -p_203 ∨ b^{29, 8}_2 c -b^{29, 7}_2 ∨ -b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ -p_203 ∨ -b^{29, 8}_1 c -b^{29, 7}_2 ∨ -b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ -p_203 ∨ b^{29, 8}_0 c in DIMACS: -14912 -14913 14914 -203 14915 0 -14912 -14913 14914 -203 -14916 0 -14912 -14913 14914 -203 14917 0 c -1+1 --> 0 c ( b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ b^{29, 7}_0 ∧ p_203) -> (-b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ -b^{29, 8}_0) c in CNF: c -b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ -p_203 ∨ -b^{29, 8}_2 c -b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ -p_203 ∨ -b^{29, 8}_1 c -b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ -p_203 ∨ -b^{29, 8}_0 c in DIMACS: -14912 14913 -14914 -203 -14915 0 -14912 14913 -14914 -203 -14916 0 -14912 14913 -14914 -203 -14917 0 c 0+1 --> 1 c (-b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ -b^{29, 7}_0 ∧ p_203) -> (-b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ b^{29, 8}_0) c in CNF: c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ -p_203 ∨ -b^{29, 8}_2 c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ -p_203 ∨ -b^{29, 8}_1 c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ -p_203 ∨ b^{29, 8}_0 c in DIMACS: 14912 14913 14914 -203 -14915 0 14912 14913 14914 -203 -14916 0 14912 14913 14914 -203 14917 0 c 1+1 --> 2 c (-b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ b^{29, 7}_0 ∧ p_203) -> (-b^{29, 8}_2 ∧ b^{29, 8}_1 ∧ -b^{29, 8}_0) c in CNF: c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ -p_203 ∨ -b^{29, 8}_2 c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ -p_203 ∨ b^{29, 8}_1 c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ -p_203 ∨ -b^{29, 8}_0 c in DIMACS: 14912 14913 -14914 -203 -14915 0 14912 14913 -14914 -203 14916 0 14912 14913 -14914 -203 -14917 0 c 2+1 --> break c (-b^{29, 7}_2 ∧ b^{29, 7}_1 ∧ -b^{29, 7}_0 ∧ p_203) -> break c in CNF: c b^{29, 7}_2 ∨ -b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ -p_203 ∨ break c in DIMACS: 14912 -14913 14914 -203 1162 0 c 2-1 --> 1 c (-b^{29, 7}_2 ∧ b^{29, 7}_1 ∧ -b^{29, 7}_0 ∧ -p_203) -> (-b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ b^{29, 8}_0) c in CNF: c b^{29, 7}_2 ∨ -b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ p_203 ∨ -b^{29, 8}_2 c b^{29, 7}_2 ∨ -b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ p_203 ∨ -b^{29, 8}_1 c b^{29, 7}_2 ∨ -b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ p_203 ∨ b^{29, 8}_0 c in DIMACS: 14912 -14913 14914 203 -14915 0 14912 -14913 14914 203 -14916 0 14912 -14913 14914 203 14917 0 c 1-1 --> 0 c (-b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ b^{29, 7}_0 ∧ -p_203) -> (-b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ -b^{29, 8}_0) c in CNF: c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ p_203 ∨ -b^{29, 8}_2 c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ p_203 ∨ -b^{29, 8}_1 c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ p_203 ∨ -b^{29, 8}_0 c in DIMACS: 14912 14913 -14914 203 -14915 0 14912 14913 -14914 203 -14916 0 14912 14913 -14914 203 -14917 0 c 0-1 --> -1 c (-b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ -b^{29, 7}_0 ∧ -p_203) -> ( b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ b^{29, 8}_0) c in CNF: c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ p_203 ∨ b^{29, 8}_2 c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ p_203 ∨ -b^{29, 8}_1 c b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ p_203 ∨ b^{29, 8}_0 c in DIMACS: 14912 14913 14914 203 14915 0 14912 14913 14914 203 -14916 0 14912 14913 14914 203 14917 0 c -1-1 --> -2 c ( b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ b^{29, 7}_0 ∧ -p_203) -> ( b^{29, 8}_2 ∧ b^{29, 8}_1 ∧ -b^{29, 8}_0) c in CNF: c -b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ p_203 ∨ b^{29, 8}_2 c -b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ p_203 ∨ b^{29, 8}_1 c -b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ p_203 ∨ -b^{29, 8}_0 c in DIMACS: -14912 14913 -14914 203 14915 0 -14912 14913 -14914 203 14916 0 -14912 14913 -14914 203 -14917 0 c -2-1 --> break c ( b^{29, 7}_2 ∧ b^{29, 7}_1 ∧ -b^{29, 7}_0 ∧ -p_203) -> break c in CNF: c -b^{29, 7}_2 ∨ -b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ p_203 ∨ break c in DIMACS: -14912 -14913 14914 203 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 7}_2 ∧ -b^{29, 7}_1 ∧ -b^{29, 7}_0 ∧ true) c in CNF: c -b^{29, 7}_2 ∨ b^{29, 7}_1 ∨ b^{29, 7}_0 ∨ false c in DIMACS: -14912 14913 14914 0 c 3 does not represent an automaton state. c -(-b^{29, 7}_2 ∧ b^{29, 7}_1 ∧ b^{29, 7}_0 ∧ true) c in CNF: c b^{29, 7}_2 ∨ -b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ false c in DIMACS: 14912 -14913 -14914 0 c -3 does not represent an automaton state. c -( b^{29, 7}_2 ∧ b^{29, 7}_1 ∧ b^{29, 7}_0 ∧ true) c in CNF: c -b^{29, 7}_2 ∨ -b^{29, 7}_1 ∨ -b^{29, 7}_0 ∨ false c in DIMACS: -14912 -14913 -14914 0 c i = 8 c -2+1 --> -1 c ( b^{29, 8}_2 ∧ b^{29, 8}_1 ∧ -b^{29, 8}_0 ∧ p_232) -> ( b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ b^{29, 9}_0) c in CNF: c -b^{29, 8}_2 ∨ -b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ -p_232 ∨ b^{29, 9}_2 c -b^{29, 8}_2 ∨ -b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ -p_232 ∨ -b^{29, 9}_1 c -b^{29, 8}_2 ∨ -b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ -p_232 ∨ b^{29, 9}_0 c in DIMACS: -14915 -14916 14917 -232 14918 0 -14915 -14916 14917 -232 -14919 0 -14915 -14916 14917 -232 14920 0 c -1+1 --> 0 c ( b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ b^{29, 8}_0 ∧ p_232) -> (-b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ -b^{29, 9}_0) c in CNF: c -b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ -p_232 ∨ -b^{29, 9}_2 c -b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ -p_232 ∨ -b^{29, 9}_1 c -b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ -p_232 ∨ -b^{29, 9}_0 c in DIMACS: -14915 14916 -14917 -232 -14918 0 -14915 14916 -14917 -232 -14919 0 -14915 14916 -14917 -232 -14920 0 c 0+1 --> 1 c (-b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ -b^{29, 8}_0 ∧ p_232) -> (-b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ b^{29, 9}_0) c in CNF: c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ -p_232 ∨ -b^{29, 9}_2 c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ -p_232 ∨ -b^{29, 9}_1 c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ -p_232 ∨ b^{29, 9}_0 c in DIMACS: 14915 14916 14917 -232 -14918 0 14915 14916 14917 -232 -14919 0 14915 14916 14917 -232 14920 0 c 1+1 --> 2 c (-b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ b^{29, 8}_0 ∧ p_232) -> (-b^{29, 9}_2 ∧ b^{29, 9}_1 ∧ -b^{29, 9}_0) c in CNF: c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ -p_232 ∨ -b^{29, 9}_2 c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ -p_232 ∨ b^{29, 9}_1 c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ -p_232 ∨ -b^{29, 9}_0 c in DIMACS: 14915 14916 -14917 -232 -14918 0 14915 14916 -14917 -232 14919 0 14915 14916 -14917 -232 -14920 0 c 2+1 --> break c (-b^{29, 8}_2 ∧ b^{29, 8}_1 ∧ -b^{29, 8}_0 ∧ p_232) -> break c in CNF: c b^{29, 8}_2 ∨ -b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ -p_232 ∨ break c in DIMACS: 14915 -14916 14917 -232 1162 0 c 2-1 --> 1 c (-b^{29, 8}_2 ∧ b^{29, 8}_1 ∧ -b^{29, 8}_0 ∧ -p_232) -> (-b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ b^{29, 9}_0) c in CNF: c b^{29, 8}_2 ∨ -b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ p_232 ∨ -b^{29, 9}_2 c b^{29, 8}_2 ∨ -b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ p_232 ∨ -b^{29, 9}_1 c b^{29, 8}_2 ∨ -b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ p_232 ∨ b^{29, 9}_0 c in DIMACS: 14915 -14916 14917 232 -14918 0 14915 -14916 14917 232 -14919 0 14915 -14916 14917 232 14920 0 c 1-1 --> 0 c (-b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ b^{29, 8}_0 ∧ -p_232) -> (-b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ -b^{29, 9}_0) c in CNF: c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ p_232 ∨ -b^{29, 9}_2 c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ p_232 ∨ -b^{29, 9}_1 c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ p_232 ∨ -b^{29, 9}_0 c in DIMACS: 14915 14916 -14917 232 -14918 0 14915 14916 -14917 232 -14919 0 14915 14916 -14917 232 -14920 0 c 0-1 --> -1 c (-b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ -b^{29, 8}_0 ∧ -p_232) -> ( b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ b^{29, 9}_0) c in CNF: c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ p_232 ∨ b^{29, 9}_2 c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ p_232 ∨ -b^{29, 9}_1 c b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ p_232 ∨ b^{29, 9}_0 c in DIMACS: 14915 14916 14917 232 14918 0 14915 14916 14917 232 -14919 0 14915 14916 14917 232 14920 0 c -1-1 --> -2 c ( b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ b^{29, 8}_0 ∧ -p_232) -> ( b^{29, 9}_2 ∧ b^{29, 9}_1 ∧ -b^{29, 9}_0) c in CNF: c -b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ p_232 ∨ b^{29, 9}_2 c -b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ p_232 ∨ b^{29, 9}_1 c -b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ p_232 ∨ -b^{29, 9}_0 c in DIMACS: -14915 14916 -14917 232 14918 0 -14915 14916 -14917 232 14919 0 -14915 14916 -14917 232 -14920 0 c -2-1 --> break c ( b^{29, 8}_2 ∧ b^{29, 8}_1 ∧ -b^{29, 8}_0 ∧ -p_232) -> break c in CNF: c -b^{29, 8}_2 ∨ -b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ p_232 ∨ break c in DIMACS: -14915 -14916 14917 232 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 8}_2 ∧ -b^{29, 8}_1 ∧ -b^{29, 8}_0 ∧ true) c in CNF: c -b^{29, 8}_2 ∨ b^{29, 8}_1 ∨ b^{29, 8}_0 ∨ false c in DIMACS: -14915 14916 14917 0 c 3 does not represent an automaton state. c -(-b^{29, 8}_2 ∧ b^{29, 8}_1 ∧ b^{29, 8}_0 ∧ true) c in CNF: c b^{29, 8}_2 ∨ -b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ false c in DIMACS: 14915 -14916 -14917 0 c -3 does not represent an automaton state. c -( b^{29, 8}_2 ∧ b^{29, 8}_1 ∧ b^{29, 8}_0 ∧ true) c in CNF: c -b^{29, 8}_2 ∨ -b^{29, 8}_1 ∨ -b^{29, 8}_0 ∨ false c in DIMACS: -14915 -14916 -14917 0 c i = 9 c -2+1 --> -1 c ( b^{29, 9}_2 ∧ b^{29, 9}_1 ∧ -b^{29, 9}_0 ∧ p_261) -> ( b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ b^{29, 10}_0) c in CNF: c -b^{29, 9}_2 ∨ -b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ -p_261 ∨ b^{29, 10}_2 c -b^{29, 9}_2 ∨ -b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ -p_261 ∨ -b^{29, 10}_1 c -b^{29, 9}_2 ∨ -b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ -p_261 ∨ b^{29, 10}_0 c in DIMACS: -14918 -14919 14920 -261 14921 0 -14918 -14919 14920 -261 -14922 0 -14918 -14919 14920 -261 14923 0 c -1+1 --> 0 c ( b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ b^{29, 9}_0 ∧ p_261) -> (-b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ -b^{29, 10}_0) c in CNF: c -b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ -p_261 ∨ -b^{29, 10}_2 c -b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ -p_261 ∨ -b^{29, 10}_1 c -b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ -p_261 ∨ -b^{29, 10}_0 c in DIMACS: -14918 14919 -14920 -261 -14921 0 -14918 14919 -14920 -261 -14922 0 -14918 14919 -14920 -261 -14923 0 c 0+1 --> 1 c (-b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ -b^{29, 9}_0 ∧ p_261) -> (-b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ b^{29, 10}_0) c in CNF: c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ -p_261 ∨ -b^{29, 10}_2 c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ -p_261 ∨ -b^{29, 10}_1 c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ -p_261 ∨ b^{29, 10}_0 c in DIMACS: 14918 14919 14920 -261 -14921 0 14918 14919 14920 -261 -14922 0 14918 14919 14920 -261 14923 0 c 1+1 --> 2 c (-b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ b^{29, 9}_0 ∧ p_261) -> (-b^{29, 10}_2 ∧ b^{29, 10}_1 ∧ -b^{29, 10}_0) c in CNF: c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ -p_261 ∨ -b^{29, 10}_2 c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ -p_261 ∨ b^{29, 10}_1 c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ -p_261 ∨ -b^{29, 10}_0 c in DIMACS: 14918 14919 -14920 -261 -14921 0 14918 14919 -14920 -261 14922 0 14918 14919 -14920 -261 -14923 0 c 2+1 --> break c (-b^{29, 9}_2 ∧ b^{29, 9}_1 ∧ -b^{29, 9}_0 ∧ p_261) -> break c in CNF: c b^{29, 9}_2 ∨ -b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ -p_261 ∨ break c in DIMACS: 14918 -14919 14920 -261 1162 0 c 2-1 --> 1 c (-b^{29, 9}_2 ∧ b^{29, 9}_1 ∧ -b^{29, 9}_0 ∧ -p_261) -> (-b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ b^{29, 10}_0) c in CNF: c b^{29, 9}_2 ∨ -b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ p_261 ∨ -b^{29, 10}_2 c b^{29, 9}_2 ∨ -b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ p_261 ∨ -b^{29, 10}_1 c b^{29, 9}_2 ∨ -b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ p_261 ∨ b^{29, 10}_0 c in DIMACS: 14918 -14919 14920 261 -14921 0 14918 -14919 14920 261 -14922 0 14918 -14919 14920 261 14923 0 c 1-1 --> 0 c (-b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ b^{29, 9}_0 ∧ -p_261) -> (-b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ -b^{29, 10}_0) c in CNF: c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ p_261 ∨ -b^{29, 10}_2 c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ p_261 ∨ -b^{29, 10}_1 c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ p_261 ∨ -b^{29, 10}_0 c in DIMACS: 14918 14919 -14920 261 -14921 0 14918 14919 -14920 261 -14922 0 14918 14919 -14920 261 -14923 0 c 0-1 --> -1 c (-b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ -b^{29, 9}_0 ∧ -p_261) -> ( b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ b^{29, 10}_0) c in CNF: c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ p_261 ∨ b^{29, 10}_2 c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ p_261 ∨ -b^{29, 10}_1 c b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ p_261 ∨ b^{29, 10}_0 c in DIMACS: 14918 14919 14920 261 14921 0 14918 14919 14920 261 -14922 0 14918 14919 14920 261 14923 0 c -1-1 --> -2 c ( b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ b^{29, 9}_0 ∧ -p_261) -> ( b^{29, 10}_2 ∧ b^{29, 10}_1 ∧ -b^{29, 10}_0) c in CNF: c -b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ p_261 ∨ b^{29, 10}_2 c -b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ p_261 ∨ b^{29, 10}_1 c -b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ p_261 ∨ -b^{29, 10}_0 c in DIMACS: -14918 14919 -14920 261 14921 0 -14918 14919 -14920 261 14922 0 -14918 14919 -14920 261 -14923 0 c -2-1 --> break c ( b^{29, 9}_2 ∧ b^{29, 9}_1 ∧ -b^{29, 9}_0 ∧ -p_261) -> break c in CNF: c -b^{29, 9}_2 ∨ -b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ p_261 ∨ break c in DIMACS: -14918 -14919 14920 261 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 9}_2 ∧ -b^{29, 9}_1 ∧ -b^{29, 9}_0 ∧ true) c in CNF: c -b^{29, 9}_2 ∨ b^{29, 9}_1 ∨ b^{29, 9}_0 ∨ false c in DIMACS: -14918 14919 14920 0 c 3 does not represent an automaton state. c -(-b^{29, 9}_2 ∧ b^{29, 9}_1 ∧ b^{29, 9}_0 ∧ true) c in CNF: c b^{29, 9}_2 ∨ -b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ false c in DIMACS: 14918 -14919 -14920 0 c -3 does not represent an automaton state. c -( b^{29, 9}_2 ∧ b^{29, 9}_1 ∧ b^{29, 9}_0 ∧ true) c in CNF: c -b^{29, 9}_2 ∨ -b^{29, 9}_1 ∨ -b^{29, 9}_0 ∨ false c in DIMACS: -14918 -14919 -14920 0 c i = 10 c -2+1 --> -1 c ( b^{29, 10}_2 ∧ b^{29, 10}_1 ∧ -b^{29, 10}_0 ∧ p_290) -> ( b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ b^{29, 11}_0) c in CNF: c -b^{29, 10}_2 ∨ -b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ -p_290 ∨ b^{29, 11}_2 c -b^{29, 10}_2 ∨ -b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ -p_290 ∨ -b^{29, 11}_1 c -b^{29, 10}_2 ∨ -b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ -p_290 ∨ b^{29, 11}_0 c in DIMACS: -14921 -14922 14923 -290 14924 0 -14921 -14922 14923 -290 -14925 0 -14921 -14922 14923 -290 14926 0 c -1+1 --> 0 c ( b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ b^{29, 10}_0 ∧ p_290) -> (-b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ -b^{29, 11}_0) c in CNF: c -b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ -p_290 ∨ -b^{29, 11}_2 c -b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ -p_290 ∨ -b^{29, 11}_1 c -b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ -p_290 ∨ -b^{29, 11}_0 c in DIMACS: -14921 14922 -14923 -290 -14924 0 -14921 14922 -14923 -290 -14925 0 -14921 14922 -14923 -290 -14926 0 c 0+1 --> 1 c (-b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ -b^{29, 10}_0 ∧ p_290) -> (-b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ b^{29, 11}_0) c in CNF: c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ -p_290 ∨ -b^{29, 11}_2 c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ -p_290 ∨ -b^{29, 11}_1 c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ -p_290 ∨ b^{29, 11}_0 c in DIMACS: 14921 14922 14923 -290 -14924 0 14921 14922 14923 -290 -14925 0 14921 14922 14923 -290 14926 0 c 1+1 --> 2 c (-b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ b^{29, 10}_0 ∧ p_290) -> (-b^{29, 11}_2 ∧ b^{29, 11}_1 ∧ -b^{29, 11}_0) c in CNF: c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ -p_290 ∨ -b^{29, 11}_2 c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ -p_290 ∨ b^{29, 11}_1 c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ -p_290 ∨ -b^{29, 11}_0 c in DIMACS: 14921 14922 -14923 -290 -14924 0 14921 14922 -14923 -290 14925 0 14921 14922 -14923 -290 -14926 0 c 2+1 --> break c (-b^{29, 10}_2 ∧ b^{29, 10}_1 ∧ -b^{29, 10}_0 ∧ p_290) -> break c in CNF: c b^{29, 10}_2 ∨ -b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ -p_290 ∨ break c in DIMACS: 14921 -14922 14923 -290 1162 0 c 2-1 --> 1 c (-b^{29, 10}_2 ∧ b^{29, 10}_1 ∧ -b^{29, 10}_0 ∧ -p_290) -> (-b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ b^{29, 11}_0) c in CNF: c b^{29, 10}_2 ∨ -b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ p_290 ∨ -b^{29, 11}_2 c b^{29, 10}_2 ∨ -b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ p_290 ∨ -b^{29, 11}_1 c b^{29, 10}_2 ∨ -b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ p_290 ∨ b^{29, 11}_0 c in DIMACS: 14921 -14922 14923 290 -14924 0 14921 -14922 14923 290 -14925 0 14921 -14922 14923 290 14926 0 c 1-1 --> 0 c (-b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ b^{29, 10}_0 ∧ -p_290) -> (-b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ -b^{29, 11}_0) c in CNF: c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ p_290 ∨ -b^{29, 11}_2 c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ p_290 ∨ -b^{29, 11}_1 c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ p_290 ∨ -b^{29, 11}_0 c in DIMACS: 14921 14922 -14923 290 -14924 0 14921 14922 -14923 290 -14925 0 14921 14922 -14923 290 -14926 0 c 0-1 --> -1 c (-b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ -b^{29, 10}_0 ∧ -p_290) -> ( b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ b^{29, 11}_0) c in CNF: c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ p_290 ∨ b^{29, 11}_2 c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ p_290 ∨ -b^{29, 11}_1 c b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ p_290 ∨ b^{29, 11}_0 c in DIMACS: 14921 14922 14923 290 14924 0 14921 14922 14923 290 -14925 0 14921 14922 14923 290 14926 0 c -1-1 --> -2 c ( b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ b^{29, 10}_0 ∧ -p_290) -> ( b^{29, 11}_2 ∧ b^{29, 11}_1 ∧ -b^{29, 11}_0) c in CNF: c -b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ p_290 ∨ b^{29, 11}_2 c -b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ p_290 ∨ b^{29, 11}_1 c -b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ p_290 ∨ -b^{29, 11}_0 c in DIMACS: -14921 14922 -14923 290 14924 0 -14921 14922 -14923 290 14925 0 -14921 14922 -14923 290 -14926 0 c -2-1 --> break c ( b^{29, 10}_2 ∧ b^{29, 10}_1 ∧ -b^{29, 10}_0 ∧ -p_290) -> break c in CNF: c -b^{29, 10}_2 ∨ -b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ p_290 ∨ break c in DIMACS: -14921 -14922 14923 290 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 10}_2 ∧ -b^{29, 10}_1 ∧ -b^{29, 10}_0 ∧ true) c in CNF: c -b^{29, 10}_2 ∨ b^{29, 10}_1 ∨ b^{29, 10}_0 ∨ false c in DIMACS: -14921 14922 14923 0 c 3 does not represent an automaton state. c -(-b^{29, 10}_2 ∧ b^{29, 10}_1 ∧ b^{29, 10}_0 ∧ true) c in CNF: c b^{29, 10}_2 ∨ -b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ false c in DIMACS: 14921 -14922 -14923 0 c -3 does not represent an automaton state. c -( b^{29, 10}_2 ∧ b^{29, 10}_1 ∧ b^{29, 10}_0 ∧ true) c in CNF: c -b^{29, 10}_2 ∨ -b^{29, 10}_1 ∨ -b^{29, 10}_0 ∨ false c in DIMACS: -14921 -14922 -14923 0 c i = 11 c -2+1 --> -1 c ( b^{29, 11}_2 ∧ b^{29, 11}_1 ∧ -b^{29, 11}_0 ∧ p_319) -> ( b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ b^{29, 12}_0) c in CNF: c -b^{29, 11}_2 ∨ -b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ -p_319 ∨ b^{29, 12}_2 c -b^{29, 11}_2 ∨ -b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ -p_319 ∨ -b^{29, 12}_1 c -b^{29, 11}_2 ∨ -b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ -p_319 ∨ b^{29, 12}_0 c in DIMACS: -14924 -14925 14926 -319 14927 0 -14924 -14925 14926 -319 -14928 0 -14924 -14925 14926 -319 14929 0 c -1+1 --> 0 c ( b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ b^{29, 11}_0 ∧ p_319) -> (-b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ -b^{29, 12}_0) c in CNF: c -b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ -p_319 ∨ -b^{29, 12}_2 c -b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ -p_319 ∨ -b^{29, 12}_1 c -b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ -p_319 ∨ -b^{29, 12}_0 c in DIMACS: -14924 14925 -14926 -319 -14927 0 -14924 14925 -14926 -319 -14928 0 -14924 14925 -14926 -319 -14929 0 c 0+1 --> 1 c (-b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ -b^{29, 11}_0 ∧ p_319) -> (-b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ b^{29, 12}_0) c in CNF: c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ -p_319 ∨ -b^{29, 12}_2 c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ -p_319 ∨ -b^{29, 12}_1 c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ -p_319 ∨ b^{29, 12}_0 c in DIMACS: 14924 14925 14926 -319 -14927 0 14924 14925 14926 -319 -14928 0 14924 14925 14926 -319 14929 0 c 1+1 --> 2 c (-b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ b^{29, 11}_0 ∧ p_319) -> (-b^{29, 12}_2 ∧ b^{29, 12}_1 ∧ -b^{29, 12}_0) c in CNF: c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ -p_319 ∨ -b^{29, 12}_2 c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ -p_319 ∨ b^{29, 12}_1 c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ -p_319 ∨ -b^{29, 12}_0 c in DIMACS: 14924 14925 -14926 -319 -14927 0 14924 14925 -14926 -319 14928 0 14924 14925 -14926 -319 -14929 0 c 2+1 --> break c (-b^{29, 11}_2 ∧ b^{29, 11}_1 ∧ -b^{29, 11}_0 ∧ p_319) -> break c in CNF: c b^{29, 11}_2 ∨ -b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ -p_319 ∨ break c in DIMACS: 14924 -14925 14926 -319 1162 0 c 2-1 --> 1 c (-b^{29, 11}_2 ∧ b^{29, 11}_1 ∧ -b^{29, 11}_0 ∧ -p_319) -> (-b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ b^{29, 12}_0) c in CNF: c b^{29, 11}_2 ∨ -b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ p_319 ∨ -b^{29, 12}_2 c b^{29, 11}_2 ∨ -b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ p_319 ∨ -b^{29, 12}_1 c b^{29, 11}_2 ∨ -b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ p_319 ∨ b^{29, 12}_0 c in DIMACS: 14924 -14925 14926 319 -14927 0 14924 -14925 14926 319 -14928 0 14924 -14925 14926 319 14929 0 c 1-1 --> 0 c (-b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ b^{29, 11}_0 ∧ -p_319) -> (-b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ -b^{29, 12}_0) c in CNF: c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ p_319 ∨ -b^{29, 12}_2 c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ p_319 ∨ -b^{29, 12}_1 c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ p_319 ∨ -b^{29, 12}_0 c in DIMACS: 14924 14925 -14926 319 -14927 0 14924 14925 -14926 319 -14928 0 14924 14925 -14926 319 -14929 0 c 0-1 --> -1 c (-b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ -b^{29, 11}_0 ∧ -p_319) -> ( b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ b^{29, 12}_0) c in CNF: c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ p_319 ∨ b^{29, 12}_2 c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ p_319 ∨ -b^{29, 12}_1 c b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ p_319 ∨ b^{29, 12}_0 c in DIMACS: 14924 14925 14926 319 14927 0 14924 14925 14926 319 -14928 0 14924 14925 14926 319 14929 0 c -1-1 --> -2 c ( b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ b^{29, 11}_0 ∧ -p_319) -> ( b^{29, 12}_2 ∧ b^{29, 12}_1 ∧ -b^{29, 12}_0) c in CNF: c -b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ p_319 ∨ b^{29, 12}_2 c -b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ p_319 ∨ b^{29, 12}_1 c -b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ p_319 ∨ -b^{29, 12}_0 c in DIMACS: -14924 14925 -14926 319 14927 0 -14924 14925 -14926 319 14928 0 -14924 14925 -14926 319 -14929 0 c -2-1 --> break c ( b^{29, 11}_2 ∧ b^{29, 11}_1 ∧ -b^{29, 11}_0 ∧ -p_319) -> break c in CNF: c -b^{29, 11}_2 ∨ -b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ p_319 ∨ break c in DIMACS: -14924 -14925 14926 319 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 11}_2 ∧ -b^{29, 11}_1 ∧ -b^{29, 11}_0 ∧ true) c in CNF: c -b^{29, 11}_2 ∨ b^{29, 11}_1 ∨ b^{29, 11}_0 ∨ false c in DIMACS: -14924 14925 14926 0 c 3 does not represent an automaton state. c -(-b^{29, 11}_2 ∧ b^{29, 11}_1 ∧ b^{29, 11}_0 ∧ true) c in CNF: c b^{29, 11}_2 ∨ -b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ false c in DIMACS: 14924 -14925 -14926 0 c -3 does not represent an automaton state. c -( b^{29, 11}_2 ∧ b^{29, 11}_1 ∧ b^{29, 11}_0 ∧ true) c in CNF: c -b^{29, 11}_2 ∨ -b^{29, 11}_1 ∨ -b^{29, 11}_0 ∨ false c in DIMACS: -14924 -14925 -14926 0 c i = 12 c -2+1 --> -1 c ( b^{29, 12}_2 ∧ b^{29, 12}_1 ∧ -b^{29, 12}_0 ∧ p_348) -> ( b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ b^{29, 13}_0) c in CNF: c -b^{29, 12}_2 ∨ -b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ -p_348 ∨ b^{29, 13}_2 c -b^{29, 12}_2 ∨ -b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ -p_348 ∨ -b^{29, 13}_1 c -b^{29, 12}_2 ∨ -b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ -p_348 ∨ b^{29, 13}_0 c in DIMACS: -14927 -14928 14929 -348 14930 0 -14927 -14928 14929 -348 -14931 0 -14927 -14928 14929 -348 14932 0 c -1+1 --> 0 c ( b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ b^{29, 12}_0 ∧ p_348) -> (-b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ -b^{29, 13}_0) c in CNF: c -b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ -p_348 ∨ -b^{29, 13}_2 c -b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ -p_348 ∨ -b^{29, 13}_1 c -b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ -p_348 ∨ -b^{29, 13}_0 c in DIMACS: -14927 14928 -14929 -348 -14930 0 -14927 14928 -14929 -348 -14931 0 -14927 14928 -14929 -348 -14932 0 c 0+1 --> 1 c (-b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ -b^{29, 12}_0 ∧ p_348) -> (-b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ b^{29, 13}_0) c in CNF: c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ -p_348 ∨ -b^{29, 13}_2 c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ -p_348 ∨ -b^{29, 13}_1 c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ -p_348 ∨ b^{29, 13}_0 c in DIMACS: 14927 14928 14929 -348 -14930 0 14927 14928 14929 -348 -14931 0 14927 14928 14929 -348 14932 0 c 1+1 --> 2 c (-b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ b^{29, 12}_0 ∧ p_348) -> (-b^{29, 13}_2 ∧ b^{29, 13}_1 ∧ -b^{29, 13}_0) c in CNF: c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ -p_348 ∨ -b^{29, 13}_2 c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ -p_348 ∨ b^{29, 13}_1 c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ -p_348 ∨ -b^{29, 13}_0 c in DIMACS: 14927 14928 -14929 -348 -14930 0 14927 14928 -14929 -348 14931 0 14927 14928 -14929 -348 -14932 0 c 2+1 --> break c (-b^{29, 12}_2 ∧ b^{29, 12}_1 ∧ -b^{29, 12}_0 ∧ p_348) -> break c in CNF: c b^{29, 12}_2 ∨ -b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ -p_348 ∨ break c in DIMACS: 14927 -14928 14929 -348 1162 0 c 2-1 --> 1 c (-b^{29, 12}_2 ∧ b^{29, 12}_1 ∧ -b^{29, 12}_0 ∧ -p_348) -> (-b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ b^{29, 13}_0) c in CNF: c b^{29, 12}_2 ∨ -b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ p_348 ∨ -b^{29, 13}_2 c b^{29, 12}_2 ∨ -b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ p_348 ∨ -b^{29, 13}_1 c b^{29, 12}_2 ∨ -b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ p_348 ∨ b^{29, 13}_0 c in DIMACS: 14927 -14928 14929 348 -14930 0 14927 -14928 14929 348 -14931 0 14927 -14928 14929 348 14932 0 c 1-1 --> 0 c (-b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ b^{29, 12}_0 ∧ -p_348) -> (-b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ -b^{29, 13}_0) c in CNF: c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ p_348 ∨ -b^{29, 13}_2 c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ p_348 ∨ -b^{29, 13}_1 c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ p_348 ∨ -b^{29, 13}_0 c in DIMACS: 14927 14928 -14929 348 -14930 0 14927 14928 -14929 348 -14931 0 14927 14928 -14929 348 -14932 0 c 0-1 --> -1 c (-b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ -b^{29, 12}_0 ∧ -p_348) -> ( b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ b^{29, 13}_0) c in CNF: c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ p_348 ∨ b^{29, 13}_2 c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ p_348 ∨ -b^{29, 13}_1 c b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ p_348 ∨ b^{29, 13}_0 c in DIMACS: 14927 14928 14929 348 14930 0 14927 14928 14929 348 -14931 0 14927 14928 14929 348 14932 0 c -1-1 --> -2 c ( b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ b^{29, 12}_0 ∧ -p_348) -> ( b^{29, 13}_2 ∧ b^{29, 13}_1 ∧ -b^{29, 13}_0) c in CNF: c -b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ p_348 ∨ b^{29, 13}_2 c -b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ p_348 ∨ b^{29, 13}_1 c -b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ p_348 ∨ -b^{29, 13}_0 c in DIMACS: -14927 14928 -14929 348 14930 0 -14927 14928 -14929 348 14931 0 -14927 14928 -14929 348 -14932 0 c -2-1 --> break c ( b^{29, 12}_2 ∧ b^{29, 12}_1 ∧ -b^{29, 12}_0 ∧ -p_348) -> break c in CNF: c -b^{29, 12}_2 ∨ -b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ p_348 ∨ break c in DIMACS: -14927 -14928 14929 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 12}_2 ∧ -b^{29, 12}_1 ∧ -b^{29, 12}_0 ∧ true) c in CNF: c -b^{29, 12}_2 ∨ b^{29, 12}_1 ∨ b^{29, 12}_0 ∨ false c in DIMACS: -14927 14928 14929 0 c 3 does not represent an automaton state. c -(-b^{29, 12}_2 ∧ b^{29, 12}_1 ∧ b^{29, 12}_0 ∧ true) c in CNF: c b^{29, 12}_2 ∨ -b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ false c in DIMACS: 14927 -14928 -14929 0 c -3 does not represent an automaton state. c -( b^{29, 12}_2 ∧ b^{29, 12}_1 ∧ b^{29, 12}_0 ∧ true) c in CNF: c -b^{29, 12}_2 ∨ -b^{29, 12}_1 ∨ -b^{29, 12}_0 ∨ false c in DIMACS: -14927 -14928 -14929 0 c i = 13 c -2+1 --> -1 c ( b^{29, 13}_2 ∧ b^{29, 13}_1 ∧ -b^{29, 13}_0 ∧ p_377) -> ( b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ b^{29, 14}_0) c in CNF: c -b^{29, 13}_2 ∨ -b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ -p_377 ∨ b^{29, 14}_2 c -b^{29, 13}_2 ∨ -b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ -p_377 ∨ -b^{29, 14}_1 c -b^{29, 13}_2 ∨ -b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ -p_377 ∨ b^{29, 14}_0 c in DIMACS: -14930 -14931 14932 -377 14933 0 -14930 -14931 14932 -377 -14934 0 -14930 -14931 14932 -377 14935 0 c -1+1 --> 0 c ( b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ b^{29, 13}_0 ∧ p_377) -> (-b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ -b^{29, 14}_0) c in CNF: c -b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ -p_377 ∨ -b^{29, 14}_2 c -b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ -p_377 ∨ -b^{29, 14}_1 c -b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ -p_377 ∨ -b^{29, 14}_0 c in DIMACS: -14930 14931 -14932 -377 -14933 0 -14930 14931 -14932 -377 -14934 0 -14930 14931 -14932 -377 -14935 0 c 0+1 --> 1 c (-b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ -b^{29, 13}_0 ∧ p_377) -> (-b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ b^{29, 14}_0) c in CNF: c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ -p_377 ∨ -b^{29, 14}_2 c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ -p_377 ∨ -b^{29, 14}_1 c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ -p_377 ∨ b^{29, 14}_0 c in DIMACS: 14930 14931 14932 -377 -14933 0 14930 14931 14932 -377 -14934 0 14930 14931 14932 -377 14935 0 c 1+1 --> 2 c (-b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ b^{29, 13}_0 ∧ p_377) -> (-b^{29, 14}_2 ∧ b^{29, 14}_1 ∧ -b^{29, 14}_0) c in CNF: c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ -p_377 ∨ -b^{29, 14}_2 c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ -p_377 ∨ b^{29, 14}_1 c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ -p_377 ∨ -b^{29, 14}_0 c in DIMACS: 14930 14931 -14932 -377 -14933 0 14930 14931 -14932 -377 14934 0 14930 14931 -14932 -377 -14935 0 c 2+1 --> break c (-b^{29, 13}_2 ∧ b^{29, 13}_1 ∧ -b^{29, 13}_0 ∧ p_377) -> break c in CNF: c b^{29, 13}_2 ∨ -b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ -p_377 ∨ break c in DIMACS: 14930 -14931 14932 -377 1162 0 c 2-1 --> 1 c (-b^{29, 13}_2 ∧ b^{29, 13}_1 ∧ -b^{29, 13}_0 ∧ -p_377) -> (-b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ b^{29, 14}_0) c in CNF: c b^{29, 13}_2 ∨ -b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ p_377 ∨ -b^{29, 14}_2 c b^{29, 13}_2 ∨ -b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ p_377 ∨ -b^{29, 14}_1 c b^{29, 13}_2 ∨ -b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ p_377 ∨ b^{29, 14}_0 c in DIMACS: 14930 -14931 14932 377 -14933 0 14930 -14931 14932 377 -14934 0 14930 -14931 14932 377 14935 0 c 1-1 --> 0 c (-b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ b^{29, 13}_0 ∧ -p_377) -> (-b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ -b^{29, 14}_0) c in CNF: c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ p_377 ∨ -b^{29, 14}_2 c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ p_377 ∨ -b^{29, 14}_1 c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ p_377 ∨ -b^{29, 14}_0 c in DIMACS: 14930 14931 -14932 377 -14933 0 14930 14931 -14932 377 -14934 0 14930 14931 -14932 377 -14935 0 c 0-1 --> -1 c (-b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ -b^{29, 13}_0 ∧ -p_377) -> ( b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ b^{29, 14}_0) c in CNF: c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ p_377 ∨ b^{29, 14}_2 c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ p_377 ∨ -b^{29, 14}_1 c b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ p_377 ∨ b^{29, 14}_0 c in DIMACS: 14930 14931 14932 377 14933 0 14930 14931 14932 377 -14934 0 14930 14931 14932 377 14935 0 c -1-1 --> -2 c ( b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ b^{29, 13}_0 ∧ -p_377) -> ( b^{29, 14}_2 ∧ b^{29, 14}_1 ∧ -b^{29, 14}_0) c in CNF: c -b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ p_377 ∨ b^{29, 14}_2 c -b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ p_377 ∨ b^{29, 14}_1 c -b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ p_377 ∨ -b^{29, 14}_0 c in DIMACS: -14930 14931 -14932 377 14933 0 -14930 14931 -14932 377 14934 0 -14930 14931 -14932 377 -14935 0 c -2-1 --> break c ( b^{29, 13}_2 ∧ b^{29, 13}_1 ∧ -b^{29, 13}_0 ∧ -p_377) -> break c in CNF: c -b^{29, 13}_2 ∨ -b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ p_377 ∨ break c in DIMACS: -14930 -14931 14932 377 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 13}_2 ∧ -b^{29, 13}_1 ∧ -b^{29, 13}_0 ∧ true) c in CNF: c -b^{29, 13}_2 ∨ b^{29, 13}_1 ∨ b^{29, 13}_0 ∨ false c in DIMACS: -14930 14931 14932 0 c 3 does not represent an automaton state. c -(-b^{29, 13}_2 ∧ b^{29, 13}_1 ∧ b^{29, 13}_0 ∧ true) c in CNF: c b^{29, 13}_2 ∨ -b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ false c in DIMACS: 14930 -14931 -14932 0 c -3 does not represent an automaton state. c -( b^{29, 13}_2 ∧ b^{29, 13}_1 ∧ b^{29, 13}_0 ∧ true) c in CNF: c -b^{29, 13}_2 ∨ -b^{29, 13}_1 ∨ -b^{29, 13}_0 ∨ false c in DIMACS: -14930 -14931 -14932 0 c i = 14 c -2+1 --> -1 c ( b^{29, 14}_2 ∧ b^{29, 14}_1 ∧ -b^{29, 14}_0 ∧ p_406) -> ( b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ b^{29, 15}_0) c in CNF: c -b^{29, 14}_2 ∨ -b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ -p_406 ∨ b^{29, 15}_2 c -b^{29, 14}_2 ∨ -b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ -p_406 ∨ -b^{29, 15}_1 c -b^{29, 14}_2 ∨ -b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ -p_406 ∨ b^{29, 15}_0 c in DIMACS: -14933 -14934 14935 -406 14936 0 -14933 -14934 14935 -406 -14937 0 -14933 -14934 14935 -406 14938 0 c -1+1 --> 0 c ( b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ b^{29, 14}_0 ∧ p_406) -> (-b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ -b^{29, 15}_0) c in CNF: c -b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ -p_406 ∨ -b^{29, 15}_2 c -b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ -p_406 ∨ -b^{29, 15}_1 c -b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ -p_406 ∨ -b^{29, 15}_0 c in DIMACS: -14933 14934 -14935 -406 -14936 0 -14933 14934 -14935 -406 -14937 0 -14933 14934 -14935 -406 -14938 0 c 0+1 --> 1 c (-b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ -b^{29, 14}_0 ∧ p_406) -> (-b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ b^{29, 15}_0) c in CNF: c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ -p_406 ∨ -b^{29, 15}_2 c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ -p_406 ∨ -b^{29, 15}_1 c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ -p_406 ∨ b^{29, 15}_0 c in DIMACS: 14933 14934 14935 -406 -14936 0 14933 14934 14935 -406 -14937 0 14933 14934 14935 -406 14938 0 c 1+1 --> 2 c (-b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ b^{29, 14}_0 ∧ p_406) -> (-b^{29, 15}_2 ∧ b^{29, 15}_1 ∧ -b^{29, 15}_0) c in CNF: c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ -p_406 ∨ -b^{29, 15}_2 c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ -p_406 ∨ b^{29, 15}_1 c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ -p_406 ∨ -b^{29, 15}_0 c in DIMACS: 14933 14934 -14935 -406 -14936 0 14933 14934 -14935 -406 14937 0 14933 14934 -14935 -406 -14938 0 c 2+1 --> break c (-b^{29, 14}_2 ∧ b^{29, 14}_1 ∧ -b^{29, 14}_0 ∧ p_406) -> break c in CNF: c b^{29, 14}_2 ∨ -b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ -p_406 ∨ break c in DIMACS: 14933 -14934 14935 -406 1162 0 c 2-1 --> 1 c (-b^{29, 14}_2 ∧ b^{29, 14}_1 ∧ -b^{29, 14}_0 ∧ -p_406) -> (-b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ b^{29, 15}_0) c in CNF: c b^{29, 14}_2 ∨ -b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ p_406 ∨ -b^{29, 15}_2 c b^{29, 14}_2 ∨ -b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ p_406 ∨ -b^{29, 15}_1 c b^{29, 14}_2 ∨ -b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ p_406 ∨ b^{29, 15}_0 c in DIMACS: 14933 -14934 14935 406 -14936 0 14933 -14934 14935 406 -14937 0 14933 -14934 14935 406 14938 0 c 1-1 --> 0 c (-b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ b^{29, 14}_0 ∧ -p_406) -> (-b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ -b^{29, 15}_0) c in CNF: c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ p_406 ∨ -b^{29, 15}_2 c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ p_406 ∨ -b^{29, 15}_1 c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ p_406 ∨ -b^{29, 15}_0 c in DIMACS: 14933 14934 -14935 406 -14936 0 14933 14934 -14935 406 -14937 0 14933 14934 -14935 406 -14938 0 c 0-1 --> -1 c (-b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ -b^{29, 14}_0 ∧ -p_406) -> ( b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ b^{29, 15}_0) c in CNF: c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ p_406 ∨ b^{29, 15}_2 c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ p_406 ∨ -b^{29, 15}_1 c b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ p_406 ∨ b^{29, 15}_0 c in DIMACS: 14933 14934 14935 406 14936 0 14933 14934 14935 406 -14937 0 14933 14934 14935 406 14938 0 c -1-1 --> -2 c ( b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ b^{29, 14}_0 ∧ -p_406) -> ( b^{29, 15}_2 ∧ b^{29, 15}_1 ∧ -b^{29, 15}_0) c in CNF: c -b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ p_406 ∨ b^{29, 15}_2 c -b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ p_406 ∨ b^{29, 15}_1 c -b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ p_406 ∨ -b^{29, 15}_0 c in DIMACS: -14933 14934 -14935 406 14936 0 -14933 14934 -14935 406 14937 0 -14933 14934 -14935 406 -14938 0 c -2-1 --> break c ( b^{29, 14}_2 ∧ b^{29, 14}_1 ∧ -b^{29, 14}_0 ∧ -p_406) -> break c in CNF: c -b^{29, 14}_2 ∨ -b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ p_406 ∨ break c in DIMACS: -14933 -14934 14935 406 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 14}_2 ∧ -b^{29, 14}_1 ∧ -b^{29, 14}_0 ∧ true) c in CNF: c -b^{29, 14}_2 ∨ b^{29, 14}_1 ∨ b^{29, 14}_0 ∨ false c in DIMACS: -14933 14934 14935 0 c 3 does not represent an automaton state. c -(-b^{29, 14}_2 ∧ b^{29, 14}_1 ∧ b^{29, 14}_0 ∧ true) c in CNF: c b^{29, 14}_2 ∨ -b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ false c in DIMACS: 14933 -14934 -14935 0 c -3 does not represent an automaton state. c -( b^{29, 14}_2 ∧ b^{29, 14}_1 ∧ b^{29, 14}_0 ∧ true) c in CNF: c -b^{29, 14}_2 ∨ -b^{29, 14}_1 ∨ -b^{29, 14}_0 ∨ false c in DIMACS: -14933 -14934 -14935 0 c i = 15 c -2+1 --> -1 c ( b^{29, 15}_2 ∧ b^{29, 15}_1 ∧ -b^{29, 15}_0 ∧ p_435) -> ( b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ b^{29, 16}_0) c in CNF: c -b^{29, 15}_2 ∨ -b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ -p_435 ∨ b^{29, 16}_2 c -b^{29, 15}_2 ∨ -b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ -p_435 ∨ -b^{29, 16}_1 c -b^{29, 15}_2 ∨ -b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ -p_435 ∨ b^{29, 16}_0 c in DIMACS: -14936 -14937 14938 -435 14939 0 -14936 -14937 14938 -435 -14940 0 -14936 -14937 14938 -435 14941 0 c -1+1 --> 0 c ( b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ b^{29, 15}_0 ∧ p_435) -> (-b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ -b^{29, 16}_0) c in CNF: c -b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ -p_435 ∨ -b^{29, 16}_2 c -b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ -p_435 ∨ -b^{29, 16}_1 c -b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ -p_435 ∨ -b^{29, 16}_0 c in DIMACS: -14936 14937 -14938 -435 -14939 0 -14936 14937 -14938 -435 -14940 0 -14936 14937 -14938 -435 -14941 0 c 0+1 --> 1 c (-b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ -b^{29, 15}_0 ∧ p_435) -> (-b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ b^{29, 16}_0) c in CNF: c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ -p_435 ∨ -b^{29, 16}_2 c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ -p_435 ∨ -b^{29, 16}_1 c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ -p_435 ∨ b^{29, 16}_0 c in DIMACS: 14936 14937 14938 -435 -14939 0 14936 14937 14938 -435 -14940 0 14936 14937 14938 -435 14941 0 c 1+1 --> 2 c (-b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ b^{29, 15}_0 ∧ p_435) -> (-b^{29, 16}_2 ∧ b^{29, 16}_1 ∧ -b^{29, 16}_0) c in CNF: c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ -p_435 ∨ -b^{29, 16}_2 c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ -p_435 ∨ b^{29, 16}_1 c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ -p_435 ∨ -b^{29, 16}_0 c in DIMACS: 14936 14937 -14938 -435 -14939 0 14936 14937 -14938 -435 14940 0 14936 14937 -14938 -435 -14941 0 c 2+1 --> break c (-b^{29, 15}_2 ∧ b^{29, 15}_1 ∧ -b^{29, 15}_0 ∧ p_435) -> break c in CNF: c b^{29, 15}_2 ∨ -b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ -p_435 ∨ break c in DIMACS: 14936 -14937 14938 -435 1162 0 c 2-1 --> 1 c (-b^{29, 15}_2 ∧ b^{29, 15}_1 ∧ -b^{29, 15}_0 ∧ -p_435) -> (-b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ b^{29, 16}_0) c in CNF: c b^{29, 15}_2 ∨ -b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ p_435 ∨ -b^{29, 16}_2 c b^{29, 15}_2 ∨ -b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ p_435 ∨ -b^{29, 16}_1 c b^{29, 15}_2 ∨ -b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ p_435 ∨ b^{29, 16}_0 c in DIMACS: 14936 -14937 14938 435 -14939 0 14936 -14937 14938 435 -14940 0 14936 -14937 14938 435 14941 0 c 1-1 --> 0 c (-b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ b^{29, 15}_0 ∧ -p_435) -> (-b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ -b^{29, 16}_0) c in CNF: c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ p_435 ∨ -b^{29, 16}_2 c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ p_435 ∨ -b^{29, 16}_1 c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ p_435 ∨ -b^{29, 16}_0 c in DIMACS: 14936 14937 -14938 435 -14939 0 14936 14937 -14938 435 -14940 0 14936 14937 -14938 435 -14941 0 c 0-1 --> -1 c (-b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ -b^{29, 15}_0 ∧ -p_435) -> ( b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ b^{29, 16}_0) c in CNF: c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ p_435 ∨ b^{29, 16}_2 c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ p_435 ∨ -b^{29, 16}_1 c b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ p_435 ∨ b^{29, 16}_0 c in DIMACS: 14936 14937 14938 435 14939 0 14936 14937 14938 435 -14940 0 14936 14937 14938 435 14941 0 c -1-1 --> -2 c ( b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ b^{29, 15}_0 ∧ -p_435) -> ( b^{29, 16}_2 ∧ b^{29, 16}_1 ∧ -b^{29, 16}_0) c in CNF: c -b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ p_435 ∨ b^{29, 16}_2 c -b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ p_435 ∨ b^{29, 16}_1 c -b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ p_435 ∨ -b^{29, 16}_0 c in DIMACS: -14936 14937 -14938 435 14939 0 -14936 14937 -14938 435 14940 0 -14936 14937 -14938 435 -14941 0 c -2-1 --> break c ( b^{29, 15}_2 ∧ b^{29, 15}_1 ∧ -b^{29, 15}_0 ∧ -p_435) -> break c in CNF: c -b^{29, 15}_2 ∨ -b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ p_435 ∨ break c in DIMACS: -14936 -14937 14938 435 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 15}_2 ∧ -b^{29, 15}_1 ∧ -b^{29, 15}_0 ∧ true) c in CNF: c -b^{29, 15}_2 ∨ b^{29, 15}_1 ∨ b^{29, 15}_0 ∨ false c in DIMACS: -14936 14937 14938 0 c 3 does not represent an automaton state. c -(-b^{29, 15}_2 ∧ b^{29, 15}_1 ∧ b^{29, 15}_0 ∧ true) c in CNF: c b^{29, 15}_2 ∨ -b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ false c in DIMACS: 14936 -14937 -14938 0 c -3 does not represent an automaton state. c -( b^{29, 15}_2 ∧ b^{29, 15}_1 ∧ b^{29, 15}_0 ∧ true) c in CNF: c -b^{29, 15}_2 ∨ -b^{29, 15}_1 ∨ -b^{29, 15}_0 ∨ false c in DIMACS: -14936 -14937 -14938 0 c i = 16 c -2+1 --> -1 c ( b^{29, 16}_2 ∧ b^{29, 16}_1 ∧ -b^{29, 16}_0 ∧ p_464) -> ( b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ b^{29, 17}_0) c in CNF: c -b^{29, 16}_2 ∨ -b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ -p_464 ∨ b^{29, 17}_2 c -b^{29, 16}_2 ∨ -b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ -p_464 ∨ -b^{29, 17}_1 c -b^{29, 16}_2 ∨ -b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ -p_464 ∨ b^{29, 17}_0 c in DIMACS: -14939 -14940 14941 -464 14942 0 -14939 -14940 14941 -464 -14943 0 -14939 -14940 14941 -464 14944 0 c -1+1 --> 0 c ( b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ b^{29, 16}_0 ∧ p_464) -> (-b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ -b^{29, 17}_0) c in CNF: c -b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ -p_464 ∨ -b^{29, 17}_2 c -b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ -p_464 ∨ -b^{29, 17}_1 c -b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ -p_464 ∨ -b^{29, 17}_0 c in DIMACS: -14939 14940 -14941 -464 -14942 0 -14939 14940 -14941 -464 -14943 0 -14939 14940 -14941 -464 -14944 0 c 0+1 --> 1 c (-b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ -b^{29, 16}_0 ∧ p_464) -> (-b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ b^{29, 17}_0) c in CNF: c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ -p_464 ∨ -b^{29, 17}_2 c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ -p_464 ∨ -b^{29, 17}_1 c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ -p_464 ∨ b^{29, 17}_0 c in DIMACS: 14939 14940 14941 -464 -14942 0 14939 14940 14941 -464 -14943 0 14939 14940 14941 -464 14944 0 c 1+1 --> 2 c (-b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ b^{29, 16}_0 ∧ p_464) -> (-b^{29, 17}_2 ∧ b^{29, 17}_1 ∧ -b^{29, 17}_0) c in CNF: c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ -p_464 ∨ -b^{29, 17}_2 c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ -p_464 ∨ b^{29, 17}_1 c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ -p_464 ∨ -b^{29, 17}_0 c in DIMACS: 14939 14940 -14941 -464 -14942 0 14939 14940 -14941 -464 14943 0 14939 14940 -14941 -464 -14944 0 c 2+1 --> break c (-b^{29, 16}_2 ∧ b^{29, 16}_1 ∧ -b^{29, 16}_0 ∧ p_464) -> break c in CNF: c b^{29, 16}_2 ∨ -b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ -p_464 ∨ break c in DIMACS: 14939 -14940 14941 -464 1162 0 c 2-1 --> 1 c (-b^{29, 16}_2 ∧ b^{29, 16}_1 ∧ -b^{29, 16}_0 ∧ -p_464) -> (-b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ b^{29, 17}_0) c in CNF: c b^{29, 16}_2 ∨ -b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ p_464 ∨ -b^{29, 17}_2 c b^{29, 16}_2 ∨ -b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ p_464 ∨ -b^{29, 17}_1 c b^{29, 16}_2 ∨ -b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ p_464 ∨ b^{29, 17}_0 c in DIMACS: 14939 -14940 14941 464 -14942 0 14939 -14940 14941 464 -14943 0 14939 -14940 14941 464 14944 0 c 1-1 --> 0 c (-b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ b^{29, 16}_0 ∧ -p_464) -> (-b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ -b^{29, 17}_0) c in CNF: c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ p_464 ∨ -b^{29, 17}_2 c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ p_464 ∨ -b^{29, 17}_1 c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ p_464 ∨ -b^{29, 17}_0 c in DIMACS: 14939 14940 -14941 464 -14942 0 14939 14940 -14941 464 -14943 0 14939 14940 -14941 464 -14944 0 c 0-1 --> -1 c (-b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ -b^{29, 16}_0 ∧ -p_464) -> ( b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ b^{29, 17}_0) c in CNF: c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ p_464 ∨ b^{29, 17}_2 c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ p_464 ∨ -b^{29, 17}_1 c b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ p_464 ∨ b^{29, 17}_0 c in DIMACS: 14939 14940 14941 464 14942 0 14939 14940 14941 464 -14943 0 14939 14940 14941 464 14944 0 c -1-1 --> -2 c ( b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ b^{29, 16}_0 ∧ -p_464) -> ( b^{29, 17}_2 ∧ b^{29, 17}_1 ∧ -b^{29, 17}_0) c in CNF: c -b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ p_464 ∨ b^{29, 17}_2 c -b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ p_464 ∨ b^{29, 17}_1 c -b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ p_464 ∨ -b^{29, 17}_0 c in DIMACS: -14939 14940 -14941 464 14942 0 -14939 14940 -14941 464 14943 0 -14939 14940 -14941 464 -14944 0 c -2-1 --> break c ( b^{29, 16}_2 ∧ b^{29, 16}_1 ∧ -b^{29, 16}_0 ∧ -p_464) -> break c in CNF: c -b^{29, 16}_2 ∨ -b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ p_464 ∨ break c in DIMACS: -14939 -14940 14941 464 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 16}_2 ∧ -b^{29, 16}_1 ∧ -b^{29, 16}_0 ∧ true) c in CNF: c -b^{29, 16}_2 ∨ b^{29, 16}_1 ∨ b^{29, 16}_0 ∨ false c in DIMACS: -14939 14940 14941 0 c 3 does not represent an automaton state. c -(-b^{29, 16}_2 ∧ b^{29, 16}_1 ∧ b^{29, 16}_0 ∧ true) c in CNF: c b^{29, 16}_2 ∨ -b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ false c in DIMACS: 14939 -14940 -14941 0 c -3 does not represent an automaton state. c -( b^{29, 16}_2 ∧ b^{29, 16}_1 ∧ b^{29, 16}_0 ∧ true) c in CNF: c -b^{29, 16}_2 ∨ -b^{29, 16}_1 ∨ -b^{29, 16}_0 ∨ false c in DIMACS: -14939 -14940 -14941 0 c i = 17 c -2+1 --> -1 c ( b^{29, 17}_2 ∧ b^{29, 17}_1 ∧ -b^{29, 17}_0 ∧ p_493) -> ( b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ b^{29, 18}_0) c in CNF: c -b^{29, 17}_2 ∨ -b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ -p_493 ∨ b^{29, 18}_2 c -b^{29, 17}_2 ∨ -b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ -p_493 ∨ -b^{29, 18}_1 c -b^{29, 17}_2 ∨ -b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ -p_493 ∨ b^{29, 18}_0 c in DIMACS: -14942 -14943 14944 -493 14945 0 -14942 -14943 14944 -493 -14946 0 -14942 -14943 14944 -493 14947 0 c -1+1 --> 0 c ( b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ b^{29, 17}_0 ∧ p_493) -> (-b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ -b^{29, 18}_0) c in CNF: c -b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ -p_493 ∨ -b^{29, 18}_2 c -b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ -p_493 ∨ -b^{29, 18}_1 c -b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ -p_493 ∨ -b^{29, 18}_0 c in DIMACS: -14942 14943 -14944 -493 -14945 0 -14942 14943 -14944 -493 -14946 0 -14942 14943 -14944 -493 -14947 0 c 0+1 --> 1 c (-b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ -b^{29, 17}_0 ∧ p_493) -> (-b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ b^{29, 18}_0) c in CNF: c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ -p_493 ∨ -b^{29, 18}_2 c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ -p_493 ∨ -b^{29, 18}_1 c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ -p_493 ∨ b^{29, 18}_0 c in DIMACS: 14942 14943 14944 -493 -14945 0 14942 14943 14944 -493 -14946 0 14942 14943 14944 -493 14947 0 c 1+1 --> 2 c (-b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ b^{29, 17}_0 ∧ p_493) -> (-b^{29, 18}_2 ∧ b^{29, 18}_1 ∧ -b^{29, 18}_0) c in CNF: c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ -p_493 ∨ -b^{29, 18}_2 c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ -p_493 ∨ b^{29, 18}_1 c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ -p_493 ∨ -b^{29, 18}_0 c in DIMACS: 14942 14943 -14944 -493 -14945 0 14942 14943 -14944 -493 14946 0 14942 14943 -14944 -493 -14947 0 c 2+1 --> break c (-b^{29, 17}_2 ∧ b^{29, 17}_1 ∧ -b^{29, 17}_0 ∧ p_493) -> break c in CNF: c b^{29, 17}_2 ∨ -b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ -p_493 ∨ break c in DIMACS: 14942 -14943 14944 -493 1162 0 c 2-1 --> 1 c (-b^{29, 17}_2 ∧ b^{29, 17}_1 ∧ -b^{29, 17}_0 ∧ -p_493) -> (-b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ b^{29, 18}_0) c in CNF: c b^{29, 17}_2 ∨ -b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ p_493 ∨ -b^{29, 18}_2 c b^{29, 17}_2 ∨ -b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ p_493 ∨ -b^{29, 18}_1 c b^{29, 17}_2 ∨ -b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ p_493 ∨ b^{29, 18}_0 c in DIMACS: 14942 -14943 14944 493 -14945 0 14942 -14943 14944 493 -14946 0 14942 -14943 14944 493 14947 0 c 1-1 --> 0 c (-b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ b^{29, 17}_0 ∧ -p_493) -> (-b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ -b^{29, 18}_0) c in CNF: c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ p_493 ∨ -b^{29, 18}_2 c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ p_493 ∨ -b^{29, 18}_1 c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ p_493 ∨ -b^{29, 18}_0 c in DIMACS: 14942 14943 -14944 493 -14945 0 14942 14943 -14944 493 -14946 0 14942 14943 -14944 493 -14947 0 c 0-1 --> -1 c (-b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ -b^{29, 17}_0 ∧ -p_493) -> ( b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ b^{29, 18}_0) c in CNF: c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ p_493 ∨ b^{29, 18}_2 c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ p_493 ∨ -b^{29, 18}_1 c b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ p_493 ∨ b^{29, 18}_0 c in DIMACS: 14942 14943 14944 493 14945 0 14942 14943 14944 493 -14946 0 14942 14943 14944 493 14947 0 c -1-1 --> -2 c ( b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ b^{29, 17}_0 ∧ -p_493) -> ( b^{29, 18}_2 ∧ b^{29, 18}_1 ∧ -b^{29, 18}_0) c in CNF: c -b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ p_493 ∨ b^{29, 18}_2 c -b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ p_493 ∨ b^{29, 18}_1 c -b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ p_493 ∨ -b^{29, 18}_0 c in DIMACS: -14942 14943 -14944 493 14945 0 -14942 14943 -14944 493 14946 0 -14942 14943 -14944 493 -14947 0 c -2-1 --> break c ( b^{29, 17}_2 ∧ b^{29, 17}_1 ∧ -b^{29, 17}_0 ∧ -p_493) -> break c in CNF: c -b^{29, 17}_2 ∨ -b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ p_493 ∨ break c in DIMACS: -14942 -14943 14944 493 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 17}_2 ∧ -b^{29, 17}_1 ∧ -b^{29, 17}_0 ∧ true) c in CNF: c -b^{29, 17}_2 ∨ b^{29, 17}_1 ∨ b^{29, 17}_0 ∨ false c in DIMACS: -14942 14943 14944 0 c 3 does not represent an automaton state. c -(-b^{29, 17}_2 ∧ b^{29, 17}_1 ∧ b^{29, 17}_0 ∧ true) c in CNF: c b^{29, 17}_2 ∨ -b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ false c in DIMACS: 14942 -14943 -14944 0 c -3 does not represent an automaton state. c -( b^{29, 17}_2 ∧ b^{29, 17}_1 ∧ b^{29, 17}_0 ∧ true) c in CNF: c -b^{29, 17}_2 ∨ -b^{29, 17}_1 ∨ -b^{29, 17}_0 ∨ false c in DIMACS: -14942 -14943 -14944 0 c i = 18 c -2+1 --> -1 c ( b^{29, 18}_2 ∧ b^{29, 18}_1 ∧ -b^{29, 18}_0 ∧ p_522) -> ( b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ b^{29, 19}_0) c in CNF: c -b^{29, 18}_2 ∨ -b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ -p_522 ∨ b^{29, 19}_2 c -b^{29, 18}_2 ∨ -b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ -p_522 ∨ -b^{29, 19}_1 c -b^{29, 18}_2 ∨ -b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ -p_522 ∨ b^{29, 19}_0 c in DIMACS: -14945 -14946 14947 -522 14948 0 -14945 -14946 14947 -522 -14949 0 -14945 -14946 14947 -522 14950 0 c -1+1 --> 0 c ( b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ b^{29, 18}_0 ∧ p_522) -> (-b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ -b^{29, 19}_0) c in CNF: c -b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ -p_522 ∨ -b^{29, 19}_2 c -b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ -p_522 ∨ -b^{29, 19}_1 c -b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ -p_522 ∨ -b^{29, 19}_0 c in DIMACS: -14945 14946 -14947 -522 -14948 0 -14945 14946 -14947 -522 -14949 0 -14945 14946 -14947 -522 -14950 0 c 0+1 --> 1 c (-b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ -b^{29, 18}_0 ∧ p_522) -> (-b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ b^{29, 19}_0) c in CNF: c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ -p_522 ∨ -b^{29, 19}_2 c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ -p_522 ∨ -b^{29, 19}_1 c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ -p_522 ∨ b^{29, 19}_0 c in DIMACS: 14945 14946 14947 -522 -14948 0 14945 14946 14947 -522 -14949 0 14945 14946 14947 -522 14950 0 c 1+1 --> 2 c (-b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ b^{29, 18}_0 ∧ p_522) -> (-b^{29, 19}_2 ∧ b^{29, 19}_1 ∧ -b^{29, 19}_0) c in CNF: c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ -p_522 ∨ -b^{29, 19}_2 c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ -p_522 ∨ b^{29, 19}_1 c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ -p_522 ∨ -b^{29, 19}_0 c in DIMACS: 14945 14946 -14947 -522 -14948 0 14945 14946 -14947 -522 14949 0 14945 14946 -14947 -522 -14950 0 c 2+1 --> break c (-b^{29, 18}_2 ∧ b^{29, 18}_1 ∧ -b^{29, 18}_0 ∧ p_522) -> break c in CNF: c b^{29, 18}_2 ∨ -b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ -p_522 ∨ break c in DIMACS: 14945 -14946 14947 -522 1162 0 c 2-1 --> 1 c (-b^{29, 18}_2 ∧ b^{29, 18}_1 ∧ -b^{29, 18}_0 ∧ -p_522) -> (-b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ b^{29, 19}_0) c in CNF: c b^{29, 18}_2 ∨ -b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ p_522 ∨ -b^{29, 19}_2 c b^{29, 18}_2 ∨ -b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ p_522 ∨ -b^{29, 19}_1 c b^{29, 18}_2 ∨ -b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ p_522 ∨ b^{29, 19}_0 c in DIMACS: 14945 -14946 14947 522 -14948 0 14945 -14946 14947 522 -14949 0 14945 -14946 14947 522 14950 0 c 1-1 --> 0 c (-b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ b^{29, 18}_0 ∧ -p_522) -> (-b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ -b^{29, 19}_0) c in CNF: c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ p_522 ∨ -b^{29, 19}_2 c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ p_522 ∨ -b^{29, 19}_1 c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ p_522 ∨ -b^{29, 19}_0 c in DIMACS: 14945 14946 -14947 522 -14948 0 14945 14946 -14947 522 -14949 0 14945 14946 -14947 522 -14950 0 c 0-1 --> -1 c (-b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ -b^{29, 18}_0 ∧ -p_522) -> ( b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ b^{29, 19}_0) c in CNF: c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ p_522 ∨ b^{29, 19}_2 c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ p_522 ∨ -b^{29, 19}_1 c b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ p_522 ∨ b^{29, 19}_0 c in DIMACS: 14945 14946 14947 522 14948 0 14945 14946 14947 522 -14949 0 14945 14946 14947 522 14950 0 c -1-1 --> -2 c ( b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ b^{29, 18}_0 ∧ -p_522) -> ( b^{29, 19}_2 ∧ b^{29, 19}_1 ∧ -b^{29, 19}_0) c in CNF: c -b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ p_522 ∨ b^{29, 19}_2 c -b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ p_522 ∨ b^{29, 19}_1 c -b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ p_522 ∨ -b^{29, 19}_0 c in DIMACS: -14945 14946 -14947 522 14948 0 -14945 14946 -14947 522 14949 0 -14945 14946 -14947 522 -14950 0 c -2-1 --> break c ( b^{29, 18}_2 ∧ b^{29, 18}_1 ∧ -b^{29, 18}_0 ∧ -p_522) -> break c in CNF: c -b^{29, 18}_2 ∨ -b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ p_522 ∨ break c in DIMACS: -14945 -14946 14947 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 18}_2 ∧ -b^{29, 18}_1 ∧ -b^{29, 18}_0 ∧ true) c in CNF: c -b^{29, 18}_2 ∨ b^{29, 18}_1 ∨ b^{29, 18}_0 ∨ false c in DIMACS: -14945 14946 14947 0 c 3 does not represent an automaton state. c -(-b^{29, 18}_2 ∧ b^{29, 18}_1 ∧ b^{29, 18}_0 ∧ true) c in CNF: c b^{29, 18}_2 ∨ -b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ false c in DIMACS: 14945 -14946 -14947 0 c -3 does not represent an automaton state. c -( b^{29, 18}_2 ∧ b^{29, 18}_1 ∧ b^{29, 18}_0 ∧ true) c in CNF: c -b^{29, 18}_2 ∨ -b^{29, 18}_1 ∨ -b^{29, 18}_0 ∨ false c in DIMACS: -14945 -14946 -14947 0 c i = 19 c -2+1 --> -1 c ( b^{29, 19}_2 ∧ b^{29, 19}_1 ∧ -b^{29, 19}_0 ∧ p_551) -> ( b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ b^{29, 20}_0) c in CNF: c -b^{29, 19}_2 ∨ -b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ -p_551 ∨ b^{29, 20}_2 c -b^{29, 19}_2 ∨ -b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ -p_551 ∨ -b^{29, 20}_1 c -b^{29, 19}_2 ∨ -b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ -p_551 ∨ b^{29, 20}_0 c in DIMACS: -14948 -14949 14950 -551 14951 0 -14948 -14949 14950 -551 -14952 0 -14948 -14949 14950 -551 14953 0 c -1+1 --> 0 c ( b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ b^{29, 19}_0 ∧ p_551) -> (-b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ -b^{29, 20}_0) c in CNF: c -b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ -p_551 ∨ -b^{29, 20}_2 c -b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ -p_551 ∨ -b^{29, 20}_1 c -b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ -p_551 ∨ -b^{29, 20}_0 c in DIMACS: -14948 14949 -14950 -551 -14951 0 -14948 14949 -14950 -551 -14952 0 -14948 14949 -14950 -551 -14953 0 c 0+1 --> 1 c (-b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ -b^{29, 19}_0 ∧ p_551) -> (-b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ b^{29, 20}_0) c in CNF: c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ -p_551 ∨ -b^{29, 20}_2 c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ -p_551 ∨ -b^{29, 20}_1 c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ -p_551 ∨ b^{29, 20}_0 c in DIMACS: 14948 14949 14950 -551 -14951 0 14948 14949 14950 -551 -14952 0 14948 14949 14950 -551 14953 0 c 1+1 --> 2 c (-b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ b^{29, 19}_0 ∧ p_551) -> (-b^{29, 20}_2 ∧ b^{29, 20}_1 ∧ -b^{29, 20}_0) c in CNF: c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ -p_551 ∨ -b^{29, 20}_2 c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ -p_551 ∨ b^{29, 20}_1 c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ -p_551 ∨ -b^{29, 20}_0 c in DIMACS: 14948 14949 -14950 -551 -14951 0 14948 14949 -14950 -551 14952 0 14948 14949 -14950 -551 -14953 0 c 2+1 --> break c (-b^{29, 19}_2 ∧ b^{29, 19}_1 ∧ -b^{29, 19}_0 ∧ p_551) -> break c in CNF: c b^{29, 19}_2 ∨ -b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ -p_551 ∨ break c in DIMACS: 14948 -14949 14950 -551 1162 0 c 2-1 --> 1 c (-b^{29, 19}_2 ∧ b^{29, 19}_1 ∧ -b^{29, 19}_0 ∧ -p_551) -> (-b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ b^{29, 20}_0) c in CNF: c b^{29, 19}_2 ∨ -b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ p_551 ∨ -b^{29, 20}_2 c b^{29, 19}_2 ∨ -b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ p_551 ∨ -b^{29, 20}_1 c b^{29, 19}_2 ∨ -b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ p_551 ∨ b^{29, 20}_0 c in DIMACS: 14948 -14949 14950 551 -14951 0 14948 -14949 14950 551 -14952 0 14948 -14949 14950 551 14953 0 c 1-1 --> 0 c (-b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ b^{29, 19}_0 ∧ -p_551) -> (-b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ -b^{29, 20}_0) c in CNF: c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ p_551 ∨ -b^{29, 20}_2 c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ p_551 ∨ -b^{29, 20}_1 c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ p_551 ∨ -b^{29, 20}_0 c in DIMACS: 14948 14949 -14950 551 -14951 0 14948 14949 -14950 551 -14952 0 14948 14949 -14950 551 -14953 0 c 0-1 --> -1 c (-b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ -b^{29, 19}_0 ∧ -p_551) -> ( b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ b^{29, 20}_0) c in CNF: c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ p_551 ∨ b^{29, 20}_2 c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ p_551 ∨ -b^{29, 20}_1 c b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ p_551 ∨ b^{29, 20}_0 c in DIMACS: 14948 14949 14950 551 14951 0 14948 14949 14950 551 -14952 0 14948 14949 14950 551 14953 0 c -1-1 --> -2 c ( b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ b^{29, 19}_0 ∧ -p_551) -> ( b^{29, 20}_2 ∧ b^{29, 20}_1 ∧ -b^{29, 20}_0) c in CNF: c -b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ p_551 ∨ b^{29, 20}_2 c -b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ p_551 ∨ b^{29, 20}_1 c -b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ p_551 ∨ -b^{29, 20}_0 c in DIMACS: -14948 14949 -14950 551 14951 0 -14948 14949 -14950 551 14952 0 -14948 14949 -14950 551 -14953 0 c -2-1 --> break c ( b^{29, 19}_2 ∧ b^{29, 19}_1 ∧ -b^{29, 19}_0 ∧ -p_551) -> break c in CNF: c -b^{29, 19}_2 ∨ -b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ p_551 ∨ break c in DIMACS: -14948 -14949 14950 551 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 19}_2 ∧ -b^{29, 19}_1 ∧ -b^{29, 19}_0 ∧ true) c in CNF: c -b^{29, 19}_2 ∨ b^{29, 19}_1 ∨ b^{29, 19}_0 ∨ false c in DIMACS: -14948 14949 14950 0 c 3 does not represent an automaton state. c -(-b^{29, 19}_2 ∧ b^{29, 19}_1 ∧ b^{29, 19}_0 ∧ true) c in CNF: c b^{29, 19}_2 ∨ -b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ false c in DIMACS: 14948 -14949 -14950 0 c -3 does not represent an automaton state. c -( b^{29, 19}_2 ∧ b^{29, 19}_1 ∧ b^{29, 19}_0 ∧ true) c in CNF: c -b^{29, 19}_2 ∨ -b^{29, 19}_1 ∨ -b^{29, 19}_0 ∨ false c in DIMACS: -14948 -14949 -14950 0 c i = 20 c -2+1 --> -1 c ( b^{29, 20}_2 ∧ b^{29, 20}_1 ∧ -b^{29, 20}_0 ∧ p_580) -> ( b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ b^{29, 21}_0) c in CNF: c -b^{29, 20}_2 ∨ -b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ -p_580 ∨ b^{29, 21}_2 c -b^{29, 20}_2 ∨ -b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ -p_580 ∨ -b^{29, 21}_1 c -b^{29, 20}_2 ∨ -b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ -p_580 ∨ b^{29, 21}_0 c in DIMACS: -14951 -14952 14953 -580 14954 0 -14951 -14952 14953 -580 -14955 0 -14951 -14952 14953 -580 14956 0 c -1+1 --> 0 c ( b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ b^{29, 20}_0 ∧ p_580) -> (-b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ -b^{29, 21}_0) c in CNF: c -b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ -p_580 ∨ -b^{29, 21}_2 c -b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ -p_580 ∨ -b^{29, 21}_1 c -b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ -p_580 ∨ -b^{29, 21}_0 c in DIMACS: -14951 14952 -14953 -580 -14954 0 -14951 14952 -14953 -580 -14955 0 -14951 14952 -14953 -580 -14956 0 c 0+1 --> 1 c (-b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ -b^{29, 20}_0 ∧ p_580) -> (-b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ b^{29, 21}_0) c in CNF: c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ -p_580 ∨ -b^{29, 21}_2 c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ -p_580 ∨ -b^{29, 21}_1 c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ -p_580 ∨ b^{29, 21}_0 c in DIMACS: 14951 14952 14953 -580 -14954 0 14951 14952 14953 -580 -14955 0 14951 14952 14953 -580 14956 0 c 1+1 --> 2 c (-b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ b^{29, 20}_0 ∧ p_580) -> (-b^{29, 21}_2 ∧ b^{29, 21}_1 ∧ -b^{29, 21}_0) c in CNF: c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ -p_580 ∨ -b^{29, 21}_2 c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ -p_580 ∨ b^{29, 21}_1 c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ -p_580 ∨ -b^{29, 21}_0 c in DIMACS: 14951 14952 -14953 -580 -14954 0 14951 14952 -14953 -580 14955 0 14951 14952 -14953 -580 -14956 0 c 2+1 --> break c (-b^{29, 20}_2 ∧ b^{29, 20}_1 ∧ -b^{29, 20}_0 ∧ p_580) -> break c in CNF: c b^{29, 20}_2 ∨ -b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ -p_580 ∨ break c in DIMACS: 14951 -14952 14953 -580 1162 0 c 2-1 --> 1 c (-b^{29, 20}_2 ∧ b^{29, 20}_1 ∧ -b^{29, 20}_0 ∧ -p_580) -> (-b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ b^{29, 21}_0) c in CNF: c b^{29, 20}_2 ∨ -b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ p_580 ∨ -b^{29, 21}_2 c b^{29, 20}_2 ∨ -b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ p_580 ∨ -b^{29, 21}_1 c b^{29, 20}_2 ∨ -b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ p_580 ∨ b^{29, 21}_0 c in DIMACS: 14951 -14952 14953 580 -14954 0 14951 -14952 14953 580 -14955 0 14951 -14952 14953 580 14956 0 c 1-1 --> 0 c (-b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ b^{29, 20}_0 ∧ -p_580) -> (-b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ -b^{29, 21}_0) c in CNF: c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ p_580 ∨ -b^{29, 21}_2 c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ p_580 ∨ -b^{29, 21}_1 c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ p_580 ∨ -b^{29, 21}_0 c in DIMACS: 14951 14952 -14953 580 -14954 0 14951 14952 -14953 580 -14955 0 14951 14952 -14953 580 -14956 0 c 0-1 --> -1 c (-b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ -b^{29, 20}_0 ∧ -p_580) -> ( b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ b^{29, 21}_0) c in CNF: c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ p_580 ∨ b^{29, 21}_2 c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ p_580 ∨ -b^{29, 21}_1 c b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ p_580 ∨ b^{29, 21}_0 c in DIMACS: 14951 14952 14953 580 14954 0 14951 14952 14953 580 -14955 0 14951 14952 14953 580 14956 0 c -1-1 --> -2 c ( b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ b^{29, 20}_0 ∧ -p_580) -> ( b^{29, 21}_2 ∧ b^{29, 21}_1 ∧ -b^{29, 21}_0) c in CNF: c -b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ p_580 ∨ b^{29, 21}_2 c -b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ p_580 ∨ b^{29, 21}_1 c -b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ p_580 ∨ -b^{29, 21}_0 c in DIMACS: -14951 14952 -14953 580 14954 0 -14951 14952 -14953 580 14955 0 -14951 14952 -14953 580 -14956 0 c -2-1 --> break c ( b^{29, 20}_2 ∧ b^{29, 20}_1 ∧ -b^{29, 20}_0 ∧ -p_580) -> break c in CNF: c -b^{29, 20}_2 ∨ -b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ p_580 ∨ break c in DIMACS: -14951 -14952 14953 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 20}_2 ∧ -b^{29, 20}_1 ∧ -b^{29, 20}_0 ∧ true) c in CNF: c -b^{29, 20}_2 ∨ b^{29, 20}_1 ∨ b^{29, 20}_0 ∨ false c in DIMACS: -14951 14952 14953 0 c 3 does not represent an automaton state. c -(-b^{29, 20}_2 ∧ b^{29, 20}_1 ∧ b^{29, 20}_0 ∧ true) c in CNF: c b^{29, 20}_2 ∨ -b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ false c in DIMACS: 14951 -14952 -14953 0 c -3 does not represent an automaton state. c -( b^{29, 20}_2 ∧ b^{29, 20}_1 ∧ b^{29, 20}_0 ∧ true) c in CNF: c -b^{29, 20}_2 ∨ -b^{29, 20}_1 ∨ -b^{29, 20}_0 ∨ false c in DIMACS: -14951 -14952 -14953 0 c i = 21 c -2+1 --> -1 c ( b^{29, 21}_2 ∧ b^{29, 21}_1 ∧ -b^{29, 21}_0 ∧ p_609) -> ( b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ b^{29, 22}_0) c in CNF: c -b^{29, 21}_2 ∨ -b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ -p_609 ∨ b^{29, 22}_2 c -b^{29, 21}_2 ∨ -b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ -p_609 ∨ -b^{29, 22}_1 c -b^{29, 21}_2 ∨ -b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ -p_609 ∨ b^{29, 22}_0 c in DIMACS: -14954 -14955 14956 -609 14957 0 -14954 -14955 14956 -609 -14958 0 -14954 -14955 14956 -609 14959 0 c -1+1 --> 0 c ( b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ b^{29, 21}_0 ∧ p_609) -> (-b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ -b^{29, 22}_0) c in CNF: c -b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ -p_609 ∨ -b^{29, 22}_2 c -b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ -p_609 ∨ -b^{29, 22}_1 c -b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ -p_609 ∨ -b^{29, 22}_0 c in DIMACS: -14954 14955 -14956 -609 -14957 0 -14954 14955 -14956 -609 -14958 0 -14954 14955 -14956 -609 -14959 0 c 0+1 --> 1 c (-b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ -b^{29, 21}_0 ∧ p_609) -> (-b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ b^{29, 22}_0) c in CNF: c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ -p_609 ∨ -b^{29, 22}_2 c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ -p_609 ∨ -b^{29, 22}_1 c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ -p_609 ∨ b^{29, 22}_0 c in DIMACS: 14954 14955 14956 -609 -14957 0 14954 14955 14956 -609 -14958 0 14954 14955 14956 -609 14959 0 c 1+1 --> 2 c (-b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ b^{29, 21}_0 ∧ p_609) -> (-b^{29, 22}_2 ∧ b^{29, 22}_1 ∧ -b^{29, 22}_0) c in CNF: c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ -p_609 ∨ -b^{29, 22}_2 c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ -p_609 ∨ b^{29, 22}_1 c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ -p_609 ∨ -b^{29, 22}_0 c in DIMACS: 14954 14955 -14956 -609 -14957 0 14954 14955 -14956 -609 14958 0 14954 14955 -14956 -609 -14959 0 c 2+1 --> break c (-b^{29, 21}_2 ∧ b^{29, 21}_1 ∧ -b^{29, 21}_0 ∧ p_609) -> break c in CNF: c b^{29, 21}_2 ∨ -b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ -p_609 ∨ break c in DIMACS: 14954 -14955 14956 -609 1162 0 c 2-1 --> 1 c (-b^{29, 21}_2 ∧ b^{29, 21}_1 ∧ -b^{29, 21}_0 ∧ -p_609) -> (-b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ b^{29, 22}_0) c in CNF: c b^{29, 21}_2 ∨ -b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ p_609 ∨ -b^{29, 22}_2 c b^{29, 21}_2 ∨ -b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ p_609 ∨ -b^{29, 22}_1 c b^{29, 21}_2 ∨ -b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ p_609 ∨ b^{29, 22}_0 c in DIMACS: 14954 -14955 14956 609 -14957 0 14954 -14955 14956 609 -14958 0 14954 -14955 14956 609 14959 0 c 1-1 --> 0 c (-b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ b^{29, 21}_0 ∧ -p_609) -> (-b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ -b^{29, 22}_0) c in CNF: c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ p_609 ∨ -b^{29, 22}_2 c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ p_609 ∨ -b^{29, 22}_1 c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ p_609 ∨ -b^{29, 22}_0 c in DIMACS: 14954 14955 -14956 609 -14957 0 14954 14955 -14956 609 -14958 0 14954 14955 -14956 609 -14959 0 c 0-1 --> -1 c (-b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ -b^{29, 21}_0 ∧ -p_609) -> ( b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ b^{29, 22}_0) c in CNF: c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ p_609 ∨ b^{29, 22}_2 c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ p_609 ∨ -b^{29, 22}_1 c b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ p_609 ∨ b^{29, 22}_0 c in DIMACS: 14954 14955 14956 609 14957 0 14954 14955 14956 609 -14958 0 14954 14955 14956 609 14959 0 c -1-1 --> -2 c ( b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ b^{29, 21}_0 ∧ -p_609) -> ( b^{29, 22}_2 ∧ b^{29, 22}_1 ∧ -b^{29, 22}_0) c in CNF: c -b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ p_609 ∨ b^{29, 22}_2 c -b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ p_609 ∨ b^{29, 22}_1 c -b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ p_609 ∨ -b^{29, 22}_0 c in DIMACS: -14954 14955 -14956 609 14957 0 -14954 14955 -14956 609 14958 0 -14954 14955 -14956 609 -14959 0 c -2-1 --> break c ( b^{29, 21}_2 ∧ b^{29, 21}_1 ∧ -b^{29, 21}_0 ∧ -p_609) -> break c in CNF: c -b^{29, 21}_2 ∨ -b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ p_609 ∨ break c in DIMACS: -14954 -14955 14956 609 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 21}_2 ∧ -b^{29, 21}_1 ∧ -b^{29, 21}_0 ∧ true) c in CNF: c -b^{29, 21}_2 ∨ b^{29, 21}_1 ∨ b^{29, 21}_0 ∨ false c in DIMACS: -14954 14955 14956 0 c 3 does not represent an automaton state. c -(-b^{29, 21}_2 ∧ b^{29, 21}_1 ∧ b^{29, 21}_0 ∧ true) c in CNF: c b^{29, 21}_2 ∨ -b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ false c in DIMACS: 14954 -14955 -14956 0 c -3 does not represent an automaton state. c -( b^{29, 21}_2 ∧ b^{29, 21}_1 ∧ b^{29, 21}_0 ∧ true) c in CNF: c -b^{29, 21}_2 ∨ -b^{29, 21}_1 ∨ -b^{29, 21}_0 ∨ false c in DIMACS: -14954 -14955 -14956 0 c i = 22 c -2+1 --> -1 c ( b^{29, 22}_2 ∧ b^{29, 22}_1 ∧ -b^{29, 22}_0 ∧ p_638) -> ( b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ b^{29, 23}_0) c in CNF: c -b^{29, 22}_2 ∨ -b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ -p_638 ∨ b^{29, 23}_2 c -b^{29, 22}_2 ∨ -b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ -p_638 ∨ -b^{29, 23}_1 c -b^{29, 22}_2 ∨ -b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ -p_638 ∨ b^{29, 23}_0 c in DIMACS: -14957 -14958 14959 -638 14960 0 -14957 -14958 14959 -638 -14961 0 -14957 -14958 14959 -638 14962 0 c -1+1 --> 0 c ( b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ b^{29, 22}_0 ∧ p_638) -> (-b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ -b^{29, 23}_0) c in CNF: c -b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ -p_638 ∨ -b^{29, 23}_2 c -b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ -p_638 ∨ -b^{29, 23}_1 c -b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ -p_638 ∨ -b^{29, 23}_0 c in DIMACS: -14957 14958 -14959 -638 -14960 0 -14957 14958 -14959 -638 -14961 0 -14957 14958 -14959 -638 -14962 0 c 0+1 --> 1 c (-b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ -b^{29, 22}_0 ∧ p_638) -> (-b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ b^{29, 23}_0) c in CNF: c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ -p_638 ∨ -b^{29, 23}_2 c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ -p_638 ∨ -b^{29, 23}_1 c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ -p_638 ∨ b^{29, 23}_0 c in DIMACS: 14957 14958 14959 -638 -14960 0 14957 14958 14959 -638 -14961 0 14957 14958 14959 -638 14962 0 c 1+1 --> 2 c (-b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ b^{29, 22}_0 ∧ p_638) -> (-b^{29, 23}_2 ∧ b^{29, 23}_1 ∧ -b^{29, 23}_0) c in CNF: c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ -p_638 ∨ -b^{29, 23}_2 c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ -p_638 ∨ b^{29, 23}_1 c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ -p_638 ∨ -b^{29, 23}_0 c in DIMACS: 14957 14958 -14959 -638 -14960 0 14957 14958 -14959 -638 14961 0 14957 14958 -14959 -638 -14962 0 c 2+1 --> break c (-b^{29, 22}_2 ∧ b^{29, 22}_1 ∧ -b^{29, 22}_0 ∧ p_638) -> break c in CNF: c b^{29, 22}_2 ∨ -b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ -p_638 ∨ break c in DIMACS: 14957 -14958 14959 -638 1162 0 c 2-1 --> 1 c (-b^{29, 22}_2 ∧ b^{29, 22}_1 ∧ -b^{29, 22}_0 ∧ -p_638) -> (-b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ b^{29, 23}_0) c in CNF: c b^{29, 22}_2 ∨ -b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ p_638 ∨ -b^{29, 23}_2 c b^{29, 22}_2 ∨ -b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ p_638 ∨ -b^{29, 23}_1 c b^{29, 22}_2 ∨ -b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ p_638 ∨ b^{29, 23}_0 c in DIMACS: 14957 -14958 14959 638 -14960 0 14957 -14958 14959 638 -14961 0 14957 -14958 14959 638 14962 0 c 1-1 --> 0 c (-b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ b^{29, 22}_0 ∧ -p_638) -> (-b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ -b^{29, 23}_0) c in CNF: c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ p_638 ∨ -b^{29, 23}_2 c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ p_638 ∨ -b^{29, 23}_1 c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ p_638 ∨ -b^{29, 23}_0 c in DIMACS: 14957 14958 -14959 638 -14960 0 14957 14958 -14959 638 -14961 0 14957 14958 -14959 638 -14962 0 c 0-1 --> -1 c (-b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ -b^{29, 22}_0 ∧ -p_638) -> ( b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ b^{29, 23}_0) c in CNF: c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ p_638 ∨ b^{29, 23}_2 c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ p_638 ∨ -b^{29, 23}_1 c b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ p_638 ∨ b^{29, 23}_0 c in DIMACS: 14957 14958 14959 638 14960 0 14957 14958 14959 638 -14961 0 14957 14958 14959 638 14962 0 c -1-1 --> -2 c ( b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ b^{29, 22}_0 ∧ -p_638) -> ( b^{29, 23}_2 ∧ b^{29, 23}_1 ∧ -b^{29, 23}_0) c in CNF: c -b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ p_638 ∨ b^{29, 23}_2 c -b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ p_638 ∨ b^{29, 23}_1 c -b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ p_638 ∨ -b^{29, 23}_0 c in DIMACS: -14957 14958 -14959 638 14960 0 -14957 14958 -14959 638 14961 0 -14957 14958 -14959 638 -14962 0 c -2-1 --> break c ( b^{29, 22}_2 ∧ b^{29, 22}_1 ∧ -b^{29, 22}_0 ∧ -p_638) -> break c in CNF: c -b^{29, 22}_2 ∨ -b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ p_638 ∨ break c in DIMACS: -14957 -14958 14959 638 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 22}_2 ∧ -b^{29, 22}_1 ∧ -b^{29, 22}_0 ∧ true) c in CNF: c -b^{29, 22}_2 ∨ b^{29, 22}_1 ∨ b^{29, 22}_0 ∨ false c in DIMACS: -14957 14958 14959 0 c 3 does not represent an automaton state. c -(-b^{29, 22}_2 ∧ b^{29, 22}_1 ∧ b^{29, 22}_0 ∧ true) c in CNF: c b^{29, 22}_2 ∨ -b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ false c in DIMACS: 14957 -14958 -14959 0 c -3 does not represent an automaton state. c -( b^{29, 22}_2 ∧ b^{29, 22}_1 ∧ b^{29, 22}_0 ∧ true) c in CNF: c -b^{29, 22}_2 ∨ -b^{29, 22}_1 ∨ -b^{29, 22}_0 ∨ false c in DIMACS: -14957 -14958 -14959 0 c i = 23 c -2+1 --> -1 c ( b^{29, 23}_2 ∧ b^{29, 23}_1 ∧ -b^{29, 23}_0 ∧ p_667) -> ( b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ b^{29, 24}_0) c in CNF: c -b^{29, 23}_2 ∨ -b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ -p_667 ∨ b^{29, 24}_2 c -b^{29, 23}_2 ∨ -b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ -p_667 ∨ -b^{29, 24}_1 c -b^{29, 23}_2 ∨ -b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ -p_667 ∨ b^{29, 24}_0 c in DIMACS: -14960 -14961 14962 -667 14963 0 -14960 -14961 14962 -667 -14964 0 -14960 -14961 14962 -667 14965 0 c -1+1 --> 0 c ( b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ b^{29, 23}_0 ∧ p_667) -> (-b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ -b^{29, 24}_0) c in CNF: c -b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ -p_667 ∨ -b^{29, 24}_2 c -b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ -p_667 ∨ -b^{29, 24}_1 c -b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ -p_667 ∨ -b^{29, 24}_0 c in DIMACS: -14960 14961 -14962 -667 -14963 0 -14960 14961 -14962 -667 -14964 0 -14960 14961 -14962 -667 -14965 0 c 0+1 --> 1 c (-b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ -b^{29, 23}_0 ∧ p_667) -> (-b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ b^{29, 24}_0) c in CNF: c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ -p_667 ∨ -b^{29, 24}_2 c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ -p_667 ∨ -b^{29, 24}_1 c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ -p_667 ∨ b^{29, 24}_0 c in DIMACS: 14960 14961 14962 -667 -14963 0 14960 14961 14962 -667 -14964 0 14960 14961 14962 -667 14965 0 c 1+1 --> 2 c (-b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ b^{29, 23}_0 ∧ p_667) -> (-b^{29, 24}_2 ∧ b^{29, 24}_1 ∧ -b^{29, 24}_0) c in CNF: c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ -p_667 ∨ -b^{29, 24}_2 c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ -p_667 ∨ b^{29, 24}_1 c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ -p_667 ∨ -b^{29, 24}_0 c in DIMACS: 14960 14961 -14962 -667 -14963 0 14960 14961 -14962 -667 14964 0 14960 14961 -14962 -667 -14965 0 c 2+1 --> break c (-b^{29, 23}_2 ∧ b^{29, 23}_1 ∧ -b^{29, 23}_0 ∧ p_667) -> break c in CNF: c b^{29, 23}_2 ∨ -b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ -p_667 ∨ break c in DIMACS: 14960 -14961 14962 -667 1162 0 c 2-1 --> 1 c (-b^{29, 23}_2 ∧ b^{29, 23}_1 ∧ -b^{29, 23}_0 ∧ -p_667) -> (-b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ b^{29, 24}_0) c in CNF: c b^{29, 23}_2 ∨ -b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ p_667 ∨ -b^{29, 24}_2 c b^{29, 23}_2 ∨ -b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ p_667 ∨ -b^{29, 24}_1 c b^{29, 23}_2 ∨ -b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ p_667 ∨ b^{29, 24}_0 c in DIMACS: 14960 -14961 14962 667 -14963 0 14960 -14961 14962 667 -14964 0 14960 -14961 14962 667 14965 0 c 1-1 --> 0 c (-b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ b^{29, 23}_0 ∧ -p_667) -> (-b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ -b^{29, 24}_0) c in CNF: c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ p_667 ∨ -b^{29, 24}_2 c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ p_667 ∨ -b^{29, 24}_1 c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ p_667 ∨ -b^{29, 24}_0 c in DIMACS: 14960 14961 -14962 667 -14963 0 14960 14961 -14962 667 -14964 0 14960 14961 -14962 667 -14965 0 c 0-1 --> -1 c (-b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ -b^{29, 23}_0 ∧ -p_667) -> ( b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ b^{29, 24}_0) c in CNF: c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ p_667 ∨ b^{29, 24}_2 c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ p_667 ∨ -b^{29, 24}_1 c b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ p_667 ∨ b^{29, 24}_0 c in DIMACS: 14960 14961 14962 667 14963 0 14960 14961 14962 667 -14964 0 14960 14961 14962 667 14965 0 c -1-1 --> -2 c ( b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ b^{29, 23}_0 ∧ -p_667) -> ( b^{29, 24}_2 ∧ b^{29, 24}_1 ∧ -b^{29, 24}_0) c in CNF: c -b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ p_667 ∨ b^{29, 24}_2 c -b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ p_667 ∨ b^{29, 24}_1 c -b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ p_667 ∨ -b^{29, 24}_0 c in DIMACS: -14960 14961 -14962 667 14963 0 -14960 14961 -14962 667 14964 0 -14960 14961 -14962 667 -14965 0 c -2-1 --> break c ( b^{29, 23}_2 ∧ b^{29, 23}_1 ∧ -b^{29, 23}_0 ∧ -p_667) -> break c in CNF: c -b^{29, 23}_2 ∨ -b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ p_667 ∨ break c in DIMACS: -14960 -14961 14962 667 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 23}_2 ∧ -b^{29, 23}_1 ∧ -b^{29, 23}_0 ∧ true) c in CNF: c -b^{29, 23}_2 ∨ b^{29, 23}_1 ∨ b^{29, 23}_0 ∨ false c in DIMACS: -14960 14961 14962 0 c 3 does not represent an automaton state. c -(-b^{29, 23}_2 ∧ b^{29, 23}_1 ∧ b^{29, 23}_0 ∧ true) c in CNF: c b^{29, 23}_2 ∨ -b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ false c in DIMACS: 14960 -14961 -14962 0 c -3 does not represent an automaton state. c -( b^{29, 23}_2 ∧ b^{29, 23}_1 ∧ b^{29, 23}_0 ∧ true) c in CNF: c -b^{29, 23}_2 ∨ -b^{29, 23}_1 ∨ -b^{29, 23}_0 ∨ false c in DIMACS: -14960 -14961 -14962 0 c i = 24 c -2+1 --> -1 c ( b^{29, 24}_2 ∧ b^{29, 24}_1 ∧ -b^{29, 24}_0 ∧ p_696) -> ( b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ b^{29, 25}_0) c in CNF: c -b^{29, 24}_2 ∨ -b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ -p_696 ∨ b^{29, 25}_2 c -b^{29, 24}_2 ∨ -b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ -p_696 ∨ -b^{29, 25}_1 c -b^{29, 24}_2 ∨ -b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ -p_696 ∨ b^{29, 25}_0 c in DIMACS: -14963 -14964 14965 -696 14966 0 -14963 -14964 14965 -696 -14967 0 -14963 -14964 14965 -696 14968 0 c -1+1 --> 0 c ( b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ b^{29, 24}_0 ∧ p_696) -> (-b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ -b^{29, 25}_0) c in CNF: c -b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ -p_696 ∨ -b^{29, 25}_2 c -b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ -p_696 ∨ -b^{29, 25}_1 c -b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ -p_696 ∨ -b^{29, 25}_0 c in DIMACS: -14963 14964 -14965 -696 -14966 0 -14963 14964 -14965 -696 -14967 0 -14963 14964 -14965 -696 -14968 0 c 0+1 --> 1 c (-b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ -b^{29, 24}_0 ∧ p_696) -> (-b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ b^{29, 25}_0) c in CNF: c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ -p_696 ∨ -b^{29, 25}_2 c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ -p_696 ∨ -b^{29, 25}_1 c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ -p_696 ∨ b^{29, 25}_0 c in DIMACS: 14963 14964 14965 -696 -14966 0 14963 14964 14965 -696 -14967 0 14963 14964 14965 -696 14968 0 c 1+1 --> 2 c (-b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ b^{29, 24}_0 ∧ p_696) -> (-b^{29, 25}_2 ∧ b^{29, 25}_1 ∧ -b^{29, 25}_0) c in CNF: c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ -p_696 ∨ -b^{29, 25}_2 c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ -p_696 ∨ b^{29, 25}_1 c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ -p_696 ∨ -b^{29, 25}_0 c in DIMACS: 14963 14964 -14965 -696 -14966 0 14963 14964 -14965 -696 14967 0 14963 14964 -14965 -696 -14968 0 c 2+1 --> break c (-b^{29, 24}_2 ∧ b^{29, 24}_1 ∧ -b^{29, 24}_0 ∧ p_696) -> break c in CNF: c b^{29, 24}_2 ∨ -b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ -p_696 ∨ break c in DIMACS: 14963 -14964 14965 -696 1162 0 c 2-1 --> 1 c (-b^{29, 24}_2 ∧ b^{29, 24}_1 ∧ -b^{29, 24}_0 ∧ -p_696) -> (-b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ b^{29, 25}_0) c in CNF: c b^{29, 24}_2 ∨ -b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ p_696 ∨ -b^{29, 25}_2 c b^{29, 24}_2 ∨ -b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ p_696 ∨ -b^{29, 25}_1 c b^{29, 24}_2 ∨ -b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ p_696 ∨ b^{29, 25}_0 c in DIMACS: 14963 -14964 14965 696 -14966 0 14963 -14964 14965 696 -14967 0 14963 -14964 14965 696 14968 0 c 1-1 --> 0 c (-b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ b^{29, 24}_0 ∧ -p_696) -> (-b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ -b^{29, 25}_0) c in CNF: c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ p_696 ∨ -b^{29, 25}_2 c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ p_696 ∨ -b^{29, 25}_1 c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ p_696 ∨ -b^{29, 25}_0 c in DIMACS: 14963 14964 -14965 696 -14966 0 14963 14964 -14965 696 -14967 0 14963 14964 -14965 696 -14968 0 c 0-1 --> -1 c (-b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ -b^{29, 24}_0 ∧ -p_696) -> ( b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ b^{29, 25}_0) c in CNF: c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ p_696 ∨ b^{29, 25}_2 c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ p_696 ∨ -b^{29, 25}_1 c b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ p_696 ∨ b^{29, 25}_0 c in DIMACS: 14963 14964 14965 696 14966 0 14963 14964 14965 696 -14967 0 14963 14964 14965 696 14968 0 c -1-1 --> -2 c ( b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ b^{29, 24}_0 ∧ -p_696) -> ( b^{29, 25}_2 ∧ b^{29, 25}_1 ∧ -b^{29, 25}_0) c in CNF: c -b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ p_696 ∨ b^{29, 25}_2 c -b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ p_696 ∨ b^{29, 25}_1 c -b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ p_696 ∨ -b^{29, 25}_0 c in DIMACS: -14963 14964 -14965 696 14966 0 -14963 14964 -14965 696 14967 0 -14963 14964 -14965 696 -14968 0 c -2-1 --> break c ( b^{29, 24}_2 ∧ b^{29, 24}_1 ∧ -b^{29, 24}_0 ∧ -p_696) -> break c in CNF: c -b^{29, 24}_2 ∨ -b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ p_696 ∨ break c in DIMACS: -14963 -14964 14965 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 24}_2 ∧ -b^{29, 24}_1 ∧ -b^{29, 24}_0 ∧ true) c in CNF: c -b^{29, 24}_2 ∨ b^{29, 24}_1 ∨ b^{29, 24}_0 ∨ false c in DIMACS: -14963 14964 14965 0 c 3 does not represent an automaton state. c -(-b^{29, 24}_2 ∧ b^{29, 24}_1 ∧ b^{29, 24}_0 ∧ true) c in CNF: c b^{29, 24}_2 ∨ -b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ false c in DIMACS: 14963 -14964 -14965 0 c -3 does not represent an automaton state. c -( b^{29, 24}_2 ∧ b^{29, 24}_1 ∧ b^{29, 24}_0 ∧ true) c in CNF: c -b^{29, 24}_2 ∨ -b^{29, 24}_1 ∨ -b^{29, 24}_0 ∨ false c in DIMACS: -14963 -14964 -14965 0 c i = 25 c -2+1 --> -1 c ( b^{29, 25}_2 ∧ b^{29, 25}_1 ∧ -b^{29, 25}_0 ∧ p_725) -> ( b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ b^{29, 26}_0) c in CNF: c -b^{29, 25}_2 ∨ -b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ -p_725 ∨ b^{29, 26}_2 c -b^{29, 25}_2 ∨ -b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ -p_725 ∨ -b^{29, 26}_1 c -b^{29, 25}_2 ∨ -b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ -p_725 ∨ b^{29, 26}_0 c in DIMACS: -14966 -14967 14968 -725 14969 0 -14966 -14967 14968 -725 -14970 0 -14966 -14967 14968 -725 14971 0 c -1+1 --> 0 c ( b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ b^{29, 25}_0 ∧ p_725) -> (-b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ -b^{29, 26}_0) c in CNF: c -b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ -p_725 ∨ -b^{29, 26}_2 c -b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ -p_725 ∨ -b^{29, 26}_1 c -b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ -p_725 ∨ -b^{29, 26}_0 c in DIMACS: -14966 14967 -14968 -725 -14969 0 -14966 14967 -14968 -725 -14970 0 -14966 14967 -14968 -725 -14971 0 c 0+1 --> 1 c (-b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ -b^{29, 25}_0 ∧ p_725) -> (-b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ b^{29, 26}_0) c in CNF: c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ -p_725 ∨ -b^{29, 26}_2 c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ -p_725 ∨ -b^{29, 26}_1 c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ -p_725 ∨ b^{29, 26}_0 c in DIMACS: 14966 14967 14968 -725 -14969 0 14966 14967 14968 -725 -14970 0 14966 14967 14968 -725 14971 0 c 1+1 --> 2 c (-b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ b^{29, 25}_0 ∧ p_725) -> (-b^{29, 26}_2 ∧ b^{29, 26}_1 ∧ -b^{29, 26}_0) c in CNF: c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ -p_725 ∨ -b^{29, 26}_2 c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ -p_725 ∨ b^{29, 26}_1 c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ -p_725 ∨ -b^{29, 26}_0 c in DIMACS: 14966 14967 -14968 -725 -14969 0 14966 14967 -14968 -725 14970 0 14966 14967 -14968 -725 -14971 0 c 2+1 --> break c (-b^{29, 25}_2 ∧ b^{29, 25}_1 ∧ -b^{29, 25}_0 ∧ p_725) -> break c in CNF: c b^{29, 25}_2 ∨ -b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ -p_725 ∨ break c in DIMACS: 14966 -14967 14968 -725 1162 0 c 2-1 --> 1 c (-b^{29, 25}_2 ∧ b^{29, 25}_1 ∧ -b^{29, 25}_0 ∧ -p_725) -> (-b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ b^{29, 26}_0) c in CNF: c b^{29, 25}_2 ∨ -b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ p_725 ∨ -b^{29, 26}_2 c b^{29, 25}_2 ∨ -b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ p_725 ∨ -b^{29, 26}_1 c b^{29, 25}_2 ∨ -b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ p_725 ∨ b^{29, 26}_0 c in DIMACS: 14966 -14967 14968 725 -14969 0 14966 -14967 14968 725 -14970 0 14966 -14967 14968 725 14971 0 c 1-1 --> 0 c (-b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ b^{29, 25}_0 ∧ -p_725) -> (-b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ -b^{29, 26}_0) c in CNF: c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ p_725 ∨ -b^{29, 26}_2 c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ p_725 ∨ -b^{29, 26}_1 c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ p_725 ∨ -b^{29, 26}_0 c in DIMACS: 14966 14967 -14968 725 -14969 0 14966 14967 -14968 725 -14970 0 14966 14967 -14968 725 -14971 0 c 0-1 --> -1 c (-b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ -b^{29, 25}_0 ∧ -p_725) -> ( b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ b^{29, 26}_0) c in CNF: c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ p_725 ∨ b^{29, 26}_2 c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ p_725 ∨ -b^{29, 26}_1 c b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ p_725 ∨ b^{29, 26}_0 c in DIMACS: 14966 14967 14968 725 14969 0 14966 14967 14968 725 -14970 0 14966 14967 14968 725 14971 0 c -1-1 --> -2 c ( b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ b^{29, 25}_0 ∧ -p_725) -> ( b^{29, 26}_2 ∧ b^{29, 26}_1 ∧ -b^{29, 26}_0) c in CNF: c -b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ p_725 ∨ b^{29, 26}_2 c -b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ p_725 ∨ b^{29, 26}_1 c -b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ p_725 ∨ -b^{29, 26}_0 c in DIMACS: -14966 14967 -14968 725 14969 0 -14966 14967 -14968 725 14970 0 -14966 14967 -14968 725 -14971 0 c -2-1 --> break c ( b^{29, 25}_2 ∧ b^{29, 25}_1 ∧ -b^{29, 25}_0 ∧ -p_725) -> break c in CNF: c -b^{29, 25}_2 ∨ -b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ p_725 ∨ break c in DIMACS: -14966 -14967 14968 725 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 25}_2 ∧ -b^{29, 25}_1 ∧ -b^{29, 25}_0 ∧ true) c in CNF: c -b^{29, 25}_2 ∨ b^{29, 25}_1 ∨ b^{29, 25}_0 ∨ false c in DIMACS: -14966 14967 14968 0 c 3 does not represent an automaton state. c -(-b^{29, 25}_2 ∧ b^{29, 25}_1 ∧ b^{29, 25}_0 ∧ true) c in CNF: c b^{29, 25}_2 ∨ -b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ false c in DIMACS: 14966 -14967 -14968 0 c -3 does not represent an automaton state. c -( b^{29, 25}_2 ∧ b^{29, 25}_1 ∧ b^{29, 25}_0 ∧ true) c in CNF: c -b^{29, 25}_2 ∨ -b^{29, 25}_1 ∨ -b^{29, 25}_0 ∨ false c in DIMACS: -14966 -14967 -14968 0 c i = 26 c -2+1 --> -1 c ( b^{29, 26}_2 ∧ b^{29, 26}_1 ∧ -b^{29, 26}_0 ∧ p_754) -> ( b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ b^{29, 27}_0) c in CNF: c -b^{29, 26}_2 ∨ -b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ -p_754 ∨ b^{29, 27}_2 c -b^{29, 26}_2 ∨ -b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ -p_754 ∨ -b^{29, 27}_1 c -b^{29, 26}_2 ∨ -b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ -p_754 ∨ b^{29, 27}_0 c in DIMACS: -14969 -14970 14971 -754 14972 0 -14969 -14970 14971 -754 -14973 0 -14969 -14970 14971 -754 14974 0 c -1+1 --> 0 c ( b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ b^{29, 26}_0 ∧ p_754) -> (-b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ -b^{29, 27}_0) c in CNF: c -b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ -p_754 ∨ -b^{29, 27}_2 c -b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ -p_754 ∨ -b^{29, 27}_1 c -b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ -p_754 ∨ -b^{29, 27}_0 c in DIMACS: -14969 14970 -14971 -754 -14972 0 -14969 14970 -14971 -754 -14973 0 -14969 14970 -14971 -754 -14974 0 c 0+1 --> 1 c (-b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ -b^{29, 26}_0 ∧ p_754) -> (-b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ b^{29, 27}_0) c in CNF: c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ -p_754 ∨ -b^{29, 27}_2 c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ -p_754 ∨ -b^{29, 27}_1 c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ -p_754 ∨ b^{29, 27}_0 c in DIMACS: 14969 14970 14971 -754 -14972 0 14969 14970 14971 -754 -14973 0 14969 14970 14971 -754 14974 0 c 1+1 --> 2 c (-b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ b^{29, 26}_0 ∧ p_754) -> (-b^{29, 27}_2 ∧ b^{29, 27}_1 ∧ -b^{29, 27}_0) c in CNF: c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ -p_754 ∨ -b^{29, 27}_2 c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ -p_754 ∨ b^{29, 27}_1 c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ -p_754 ∨ -b^{29, 27}_0 c in DIMACS: 14969 14970 -14971 -754 -14972 0 14969 14970 -14971 -754 14973 0 14969 14970 -14971 -754 -14974 0 c 2+1 --> break c (-b^{29, 26}_2 ∧ b^{29, 26}_1 ∧ -b^{29, 26}_0 ∧ p_754) -> break c in CNF: c b^{29, 26}_2 ∨ -b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ -p_754 ∨ break c in DIMACS: 14969 -14970 14971 -754 1162 0 c 2-1 --> 1 c (-b^{29, 26}_2 ∧ b^{29, 26}_1 ∧ -b^{29, 26}_0 ∧ -p_754) -> (-b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ b^{29, 27}_0) c in CNF: c b^{29, 26}_2 ∨ -b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ p_754 ∨ -b^{29, 27}_2 c b^{29, 26}_2 ∨ -b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ p_754 ∨ -b^{29, 27}_1 c b^{29, 26}_2 ∨ -b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ p_754 ∨ b^{29, 27}_0 c in DIMACS: 14969 -14970 14971 754 -14972 0 14969 -14970 14971 754 -14973 0 14969 -14970 14971 754 14974 0 c 1-1 --> 0 c (-b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ b^{29, 26}_0 ∧ -p_754) -> (-b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ -b^{29, 27}_0) c in CNF: c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ p_754 ∨ -b^{29, 27}_2 c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ p_754 ∨ -b^{29, 27}_1 c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ p_754 ∨ -b^{29, 27}_0 c in DIMACS: 14969 14970 -14971 754 -14972 0 14969 14970 -14971 754 -14973 0 14969 14970 -14971 754 -14974 0 c 0-1 --> -1 c (-b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ -b^{29, 26}_0 ∧ -p_754) -> ( b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ b^{29, 27}_0) c in CNF: c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ p_754 ∨ b^{29, 27}_2 c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ p_754 ∨ -b^{29, 27}_1 c b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ p_754 ∨ b^{29, 27}_0 c in DIMACS: 14969 14970 14971 754 14972 0 14969 14970 14971 754 -14973 0 14969 14970 14971 754 14974 0 c -1-1 --> -2 c ( b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ b^{29, 26}_0 ∧ -p_754) -> ( b^{29, 27}_2 ∧ b^{29, 27}_1 ∧ -b^{29, 27}_0) c in CNF: c -b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ p_754 ∨ b^{29, 27}_2 c -b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ p_754 ∨ b^{29, 27}_1 c -b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ p_754 ∨ -b^{29, 27}_0 c in DIMACS: -14969 14970 -14971 754 14972 0 -14969 14970 -14971 754 14973 0 -14969 14970 -14971 754 -14974 0 c -2-1 --> break c ( b^{29, 26}_2 ∧ b^{29, 26}_1 ∧ -b^{29, 26}_0 ∧ -p_754) -> break c in CNF: c -b^{29, 26}_2 ∨ -b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ p_754 ∨ break c in DIMACS: -14969 -14970 14971 754 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 26}_2 ∧ -b^{29, 26}_1 ∧ -b^{29, 26}_0 ∧ true) c in CNF: c -b^{29, 26}_2 ∨ b^{29, 26}_1 ∨ b^{29, 26}_0 ∨ false c in DIMACS: -14969 14970 14971 0 c 3 does not represent an automaton state. c -(-b^{29, 26}_2 ∧ b^{29, 26}_1 ∧ b^{29, 26}_0 ∧ true) c in CNF: c b^{29, 26}_2 ∨ -b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ false c in DIMACS: 14969 -14970 -14971 0 c -3 does not represent an automaton state. c -( b^{29, 26}_2 ∧ b^{29, 26}_1 ∧ b^{29, 26}_0 ∧ true) c in CNF: c -b^{29, 26}_2 ∨ -b^{29, 26}_1 ∨ -b^{29, 26}_0 ∨ false c in DIMACS: -14969 -14970 -14971 0 c i = 27 c -2+1 --> -1 c ( b^{29, 27}_2 ∧ b^{29, 27}_1 ∧ -b^{29, 27}_0 ∧ p_783) -> ( b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ b^{29, 28}_0) c in CNF: c -b^{29, 27}_2 ∨ -b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ -p_783 ∨ b^{29, 28}_2 c -b^{29, 27}_2 ∨ -b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ -p_783 ∨ -b^{29, 28}_1 c -b^{29, 27}_2 ∨ -b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ -p_783 ∨ b^{29, 28}_0 c in DIMACS: -14972 -14973 14974 -783 14975 0 -14972 -14973 14974 -783 -14976 0 -14972 -14973 14974 -783 14977 0 c -1+1 --> 0 c ( b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ b^{29, 27}_0 ∧ p_783) -> (-b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ -b^{29, 28}_0) c in CNF: c -b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ -p_783 ∨ -b^{29, 28}_2 c -b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ -p_783 ∨ -b^{29, 28}_1 c -b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ -p_783 ∨ -b^{29, 28}_0 c in DIMACS: -14972 14973 -14974 -783 -14975 0 -14972 14973 -14974 -783 -14976 0 -14972 14973 -14974 -783 -14977 0 c 0+1 --> 1 c (-b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ -b^{29, 27}_0 ∧ p_783) -> (-b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ b^{29, 28}_0) c in CNF: c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ -p_783 ∨ -b^{29, 28}_2 c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ -p_783 ∨ -b^{29, 28}_1 c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ -p_783 ∨ b^{29, 28}_0 c in DIMACS: 14972 14973 14974 -783 -14975 0 14972 14973 14974 -783 -14976 0 14972 14973 14974 -783 14977 0 c 1+1 --> 2 c (-b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ b^{29, 27}_0 ∧ p_783) -> (-b^{29, 28}_2 ∧ b^{29, 28}_1 ∧ -b^{29, 28}_0) c in CNF: c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ -p_783 ∨ -b^{29, 28}_2 c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ -p_783 ∨ b^{29, 28}_1 c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ -p_783 ∨ -b^{29, 28}_0 c in DIMACS: 14972 14973 -14974 -783 -14975 0 14972 14973 -14974 -783 14976 0 14972 14973 -14974 -783 -14977 0 c 2+1 --> break c (-b^{29, 27}_2 ∧ b^{29, 27}_1 ∧ -b^{29, 27}_0 ∧ p_783) -> break c in CNF: c b^{29, 27}_2 ∨ -b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ -p_783 ∨ break c in DIMACS: 14972 -14973 14974 -783 1162 0 c 2-1 --> 1 c (-b^{29, 27}_2 ∧ b^{29, 27}_1 ∧ -b^{29, 27}_0 ∧ -p_783) -> (-b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ b^{29, 28}_0) c in CNF: c b^{29, 27}_2 ∨ -b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ p_783 ∨ -b^{29, 28}_2 c b^{29, 27}_2 ∨ -b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ p_783 ∨ -b^{29, 28}_1 c b^{29, 27}_2 ∨ -b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ p_783 ∨ b^{29, 28}_0 c in DIMACS: 14972 -14973 14974 783 -14975 0 14972 -14973 14974 783 -14976 0 14972 -14973 14974 783 14977 0 c 1-1 --> 0 c (-b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ b^{29, 27}_0 ∧ -p_783) -> (-b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ -b^{29, 28}_0) c in CNF: c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ p_783 ∨ -b^{29, 28}_2 c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ p_783 ∨ -b^{29, 28}_1 c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ p_783 ∨ -b^{29, 28}_0 c in DIMACS: 14972 14973 -14974 783 -14975 0 14972 14973 -14974 783 -14976 0 14972 14973 -14974 783 -14977 0 c 0-1 --> -1 c (-b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ -b^{29, 27}_0 ∧ -p_783) -> ( b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ b^{29, 28}_0) c in CNF: c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ p_783 ∨ b^{29, 28}_2 c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ p_783 ∨ -b^{29, 28}_1 c b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ p_783 ∨ b^{29, 28}_0 c in DIMACS: 14972 14973 14974 783 14975 0 14972 14973 14974 783 -14976 0 14972 14973 14974 783 14977 0 c -1-1 --> -2 c ( b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ b^{29, 27}_0 ∧ -p_783) -> ( b^{29, 28}_2 ∧ b^{29, 28}_1 ∧ -b^{29, 28}_0) c in CNF: c -b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ p_783 ∨ b^{29, 28}_2 c -b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ p_783 ∨ b^{29, 28}_1 c -b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ p_783 ∨ -b^{29, 28}_0 c in DIMACS: -14972 14973 -14974 783 14975 0 -14972 14973 -14974 783 14976 0 -14972 14973 -14974 783 -14977 0 c -2-1 --> break c ( b^{29, 27}_2 ∧ b^{29, 27}_1 ∧ -b^{29, 27}_0 ∧ -p_783) -> break c in CNF: c -b^{29, 27}_2 ∨ -b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ p_783 ∨ break c in DIMACS: -14972 -14973 14974 783 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 27}_2 ∧ -b^{29, 27}_1 ∧ -b^{29, 27}_0 ∧ true) c in CNF: c -b^{29, 27}_2 ∨ b^{29, 27}_1 ∨ b^{29, 27}_0 ∨ false c in DIMACS: -14972 14973 14974 0 c 3 does not represent an automaton state. c -(-b^{29, 27}_2 ∧ b^{29, 27}_1 ∧ b^{29, 27}_0 ∧ true) c in CNF: c b^{29, 27}_2 ∨ -b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ false c in DIMACS: 14972 -14973 -14974 0 c -3 does not represent an automaton state. c -( b^{29, 27}_2 ∧ b^{29, 27}_1 ∧ b^{29, 27}_0 ∧ true) c in CNF: c -b^{29, 27}_2 ∨ -b^{29, 27}_1 ∨ -b^{29, 27}_0 ∨ false c in DIMACS: -14972 -14973 -14974 0 c i = 28 c -2+1 --> -1 c ( b^{29, 28}_2 ∧ b^{29, 28}_1 ∧ -b^{29, 28}_0 ∧ p_812) -> ( b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ b^{29, 29}_0) c in CNF: c -b^{29, 28}_2 ∨ -b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ -p_812 ∨ b^{29, 29}_2 c -b^{29, 28}_2 ∨ -b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ -p_812 ∨ -b^{29, 29}_1 c -b^{29, 28}_2 ∨ -b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ -p_812 ∨ b^{29, 29}_0 c in DIMACS: -14975 -14976 14977 -812 14978 0 -14975 -14976 14977 -812 -14979 0 -14975 -14976 14977 -812 14980 0 c -1+1 --> 0 c ( b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ b^{29, 28}_0 ∧ p_812) -> (-b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ -b^{29, 29}_0) c in CNF: c -b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ -p_812 ∨ -b^{29, 29}_2 c -b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ -p_812 ∨ -b^{29, 29}_1 c -b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ -p_812 ∨ -b^{29, 29}_0 c in DIMACS: -14975 14976 -14977 -812 -14978 0 -14975 14976 -14977 -812 -14979 0 -14975 14976 -14977 -812 -14980 0 c 0+1 --> 1 c (-b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ -b^{29, 28}_0 ∧ p_812) -> (-b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ b^{29, 29}_0) c in CNF: c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ -p_812 ∨ -b^{29, 29}_2 c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ -p_812 ∨ -b^{29, 29}_1 c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ -p_812 ∨ b^{29, 29}_0 c in DIMACS: 14975 14976 14977 -812 -14978 0 14975 14976 14977 -812 -14979 0 14975 14976 14977 -812 14980 0 c 1+1 --> 2 c (-b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ b^{29, 28}_0 ∧ p_812) -> (-b^{29, 29}_2 ∧ b^{29, 29}_1 ∧ -b^{29, 29}_0) c in CNF: c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ -p_812 ∨ -b^{29, 29}_2 c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ -p_812 ∨ b^{29, 29}_1 c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ -p_812 ∨ -b^{29, 29}_0 c in DIMACS: 14975 14976 -14977 -812 -14978 0 14975 14976 -14977 -812 14979 0 14975 14976 -14977 -812 -14980 0 c 2+1 --> break c (-b^{29, 28}_2 ∧ b^{29, 28}_1 ∧ -b^{29, 28}_0 ∧ p_812) -> break c in CNF: c b^{29, 28}_2 ∨ -b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ -p_812 ∨ break c in DIMACS: 14975 -14976 14977 -812 1162 0 c 2-1 --> 1 c (-b^{29, 28}_2 ∧ b^{29, 28}_1 ∧ -b^{29, 28}_0 ∧ -p_812) -> (-b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ b^{29, 29}_0) c in CNF: c b^{29, 28}_2 ∨ -b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ p_812 ∨ -b^{29, 29}_2 c b^{29, 28}_2 ∨ -b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ p_812 ∨ -b^{29, 29}_1 c b^{29, 28}_2 ∨ -b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ p_812 ∨ b^{29, 29}_0 c in DIMACS: 14975 -14976 14977 812 -14978 0 14975 -14976 14977 812 -14979 0 14975 -14976 14977 812 14980 0 c 1-1 --> 0 c (-b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ b^{29, 28}_0 ∧ -p_812) -> (-b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ -b^{29, 29}_0) c in CNF: c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ p_812 ∨ -b^{29, 29}_2 c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ p_812 ∨ -b^{29, 29}_1 c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ p_812 ∨ -b^{29, 29}_0 c in DIMACS: 14975 14976 -14977 812 -14978 0 14975 14976 -14977 812 -14979 0 14975 14976 -14977 812 -14980 0 c 0-1 --> -1 c (-b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ -b^{29, 28}_0 ∧ -p_812) -> ( b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ b^{29, 29}_0) c in CNF: c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ p_812 ∨ b^{29, 29}_2 c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ p_812 ∨ -b^{29, 29}_1 c b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ p_812 ∨ b^{29, 29}_0 c in DIMACS: 14975 14976 14977 812 14978 0 14975 14976 14977 812 -14979 0 14975 14976 14977 812 14980 0 c -1-1 --> -2 c ( b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ b^{29, 28}_0 ∧ -p_812) -> ( b^{29, 29}_2 ∧ b^{29, 29}_1 ∧ -b^{29, 29}_0) c in CNF: c -b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ p_812 ∨ b^{29, 29}_2 c -b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ p_812 ∨ b^{29, 29}_1 c -b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ p_812 ∨ -b^{29, 29}_0 c in DIMACS: -14975 14976 -14977 812 14978 0 -14975 14976 -14977 812 14979 0 -14975 14976 -14977 812 -14980 0 c -2-1 --> break c ( b^{29, 28}_2 ∧ b^{29, 28}_1 ∧ -b^{29, 28}_0 ∧ -p_812) -> break c in CNF: c -b^{29, 28}_2 ∨ -b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ p_812 ∨ break c in DIMACS: -14975 -14976 14977 812 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 28}_2 ∧ -b^{29, 28}_1 ∧ -b^{29, 28}_0 ∧ true) c in CNF: c -b^{29, 28}_2 ∨ b^{29, 28}_1 ∨ b^{29, 28}_0 ∨ false c in DIMACS: -14975 14976 14977 0 c 3 does not represent an automaton state. c -(-b^{29, 28}_2 ∧ b^{29, 28}_1 ∧ b^{29, 28}_0 ∧ true) c in CNF: c b^{29, 28}_2 ∨ -b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ false c in DIMACS: 14975 -14976 -14977 0 c -3 does not represent an automaton state. c -( b^{29, 28}_2 ∧ b^{29, 28}_1 ∧ b^{29, 28}_0 ∧ true) c in CNF: c -b^{29, 28}_2 ∨ -b^{29, 28}_1 ∨ -b^{29, 28}_0 ∨ false c in DIMACS: -14975 -14976 -14977 0 c i = 29 c -2+1 --> -1 c ( b^{29, 29}_2 ∧ b^{29, 29}_1 ∧ -b^{29, 29}_0 ∧ p_841) -> ( b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ b^{29, 30}_0) c in CNF: c -b^{29, 29}_2 ∨ -b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ -p_841 ∨ b^{29, 30}_2 c -b^{29, 29}_2 ∨ -b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ -p_841 ∨ -b^{29, 30}_1 c -b^{29, 29}_2 ∨ -b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ -p_841 ∨ b^{29, 30}_0 c in DIMACS: -14978 -14979 14980 -841 14981 0 -14978 -14979 14980 -841 -14982 0 -14978 -14979 14980 -841 14983 0 c -1+1 --> 0 c ( b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ b^{29, 29}_0 ∧ p_841) -> (-b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ -b^{29, 30}_0) c in CNF: c -b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ -p_841 ∨ -b^{29, 30}_2 c -b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ -p_841 ∨ -b^{29, 30}_1 c -b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ -p_841 ∨ -b^{29, 30}_0 c in DIMACS: -14978 14979 -14980 -841 -14981 0 -14978 14979 -14980 -841 -14982 0 -14978 14979 -14980 -841 -14983 0 c 0+1 --> 1 c (-b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ -b^{29, 29}_0 ∧ p_841) -> (-b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ b^{29, 30}_0) c in CNF: c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ -p_841 ∨ -b^{29, 30}_2 c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ -p_841 ∨ -b^{29, 30}_1 c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ -p_841 ∨ b^{29, 30}_0 c in DIMACS: 14978 14979 14980 -841 -14981 0 14978 14979 14980 -841 -14982 0 14978 14979 14980 -841 14983 0 c 1+1 --> 2 c (-b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ b^{29, 29}_0 ∧ p_841) -> (-b^{29, 30}_2 ∧ b^{29, 30}_1 ∧ -b^{29, 30}_0) c in CNF: c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ -p_841 ∨ -b^{29, 30}_2 c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ -p_841 ∨ b^{29, 30}_1 c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ -p_841 ∨ -b^{29, 30}_0 c in DIMACS: 14978 14979 -14980 -841 -14981 0 14978 14979 -14980 -841 14982 0 14978 14979 -14980 -841 -14983 0 c 2+1 --> break c (-b^{29, 29}_2 ∧ b^{29, 29}_1 ∧ -b^{29, 29}_0 ∧ p_841) -> break c in CNF: c b^{29, 29}_2 ∨ -b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ -p_841 ∨ break c in DIMACS: 14978 -14979 14980 -841 1162 0 c 2-1 --> 1 c (-b^{29, 29}_2 ∧ b^{29, 29}_1 ∧ -b^{29, 29}_0 ∧ -p_841) -> (-b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ b^{29, 30}_0) c in CNF: c b^{29, 29}_2 ∨ -b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ p_841 ∨ -b^{29, 30}_2 c b^{29, 29}_2 ∨ -b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ p_841 ∨ -b^{29, 30}_1 c b^{29, 29}_2 ∨ -b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ p_841 ∨ b^{29, 30}_0 c in DIMACS: 14978 -14979 14980 841 -14981 0 14978 -14979 14980 841 -14982 0 14978 -14979 14980 841 14983 0 c 1-1 --> 0 c (-b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ b^{29, 29}_0 ∧ -p_841) -> (-b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ -b^{29, 30}_0) c in CNF: c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ p_841 ∨ -b^{29, 30}_2 c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ p_841 ∨ -b^{29, 30}_1 c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ p_841 ∨ -b^{29, 30}_0 c in DIMACS: 14978 14979 -14980 841 -14981 0 14978 14979 -14980 841 -14982 0 14978 14979 -14980 841 -14983 0 c 0-1 --> -1 c (-b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ -b^{29, 29}_0 ∧ -p_841) -> ( b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ b^{29, 30}_0) c in CNF: c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ p_841 ∨ b^{29, 30}_2 c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ p_841 ∨ -b^{29, 30}_1 c b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ p_841 ∨ b^{29, 30}_0 c in DIMACS: 14978 14979 14980 841 14981 0 14978 14979 14980 841 -14982 0 14978 14979 14980 841 14983 0 c -1-1 --> -2 c ( b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ b^{29, 29}_0 ∧ -p_841) -> ( b^{29, 30}_2 ∧ b^{29, 30}_1 ∧ -b^{29, 30}_0) c in CNF: c -b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ p_841 ∨ b^{29, 30}_2 c -b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ p_841 ∨ b^{29, 30}_1 c -b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ p_841 ∨ -b^{29, 30}_0 c in DIMACS: -14978 14979 -14980 841 14981 0 -14978 14979 -14980 841 14982 0 -14978 14979 -14980 841 -14983 0 c -2-1 --> break c ( b^{29, 29}_2 ∧ b^{29, 29}_1 ∧ -b^{29, 29}_0 ∧ -p_841) -> break c in CNF: c -b^{29, 29}_2 ∨ -b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ p_841 ∨ break c in DIMACS: -14978 -14979 14980 841 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 29}_2 ∧ -b^{29, 29}_1 ∧ -b^{29, 29}_0 ∧ true) c in CNF: c -b^{29, 29}_2 ∨ b^{29, 29}_1 ∨ b^{29, 29}_0 ∨ false c in DIMACS: -14978 14979 14980 0 c 3 does not represent an automaton state. c -(-b^{29, 29}_2 ∧ b^{29, 29}_1 ∧ b^{29, 29}_0 ∧ true) c in CNF: c b^{29, 29}_2 ∨ -b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ false c in DIMACS: 14978 -14979 -14980 0 c -3 does not represent an automaton state. c -( b^{29, 29}_2 ∧ b^{29, 29}_1 ∧ b^{29, 29}_0 ∧ true) c in CNF: c -b^{29, 29}_2 ∨ -b^{29, 29}_1 ∨ -b^{29, 29}_0 ∨ false c in DIMACS: -14978 -14979 -14980 0 c i = 30 c -2+1 --> -1 c ( b^{29, 30}_2 ∧ b^{29, 30}_1 ∧ -b^{29, 30}_0 ∧ p_870) -> ( b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ b^{29, 31}_0) c in CNF: c -b^{29, 30}_2 ∨ -b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ -p_870 ∨ b^{29, 31}_2 c -b^{29, 30}_2 ∨ -b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ -p_870 ∨ -b^{29, 31}_1 c -b^{29, 30}_2 ∨ -b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ -p_870 ∨ b^{29, 31}_0 c in DIMACS: -14981 -14982 14983 -870 14984 0 -14981 -14982 14983 -870 -14985 0 -14981 -14982 14983 -870 14986 0 c -1+1 --> 0 c ( b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ b^{29, 30}_0 ∧ p_870) -> (-b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ -b^{29, 31}_0) c in CNF: c -b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ -p_870 ∨ -b^{29, 31}_2 c -b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ -p_870 ∨ -b^{29, 31}_1 c -b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ -p_870 ∨ -b^{29, 31}_0 c in DIMACS: -14981 14982 -14983 -870 -14984 0 -14981 14982 -14983 -870 -14985 0 -14981 14982 -14983 -870 -14986 0 c 0+1 --> 1 c (-b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ -b^{29, 30}_0 ∧ p_870) -> (-b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ b^{29, 31}_0) c in CNF: c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ -p_870 ∨ -b^{29, 31}_2 c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ -p_870 ∨ -b^{29, 31}_1 c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ -p_870 ∨ b^{29, 31}_0 c in DIMACS: 14981 14982 14983 -870 -14984 0 14981 14982 14983 -870 -14985 0 14981 14982 14983 -870 14986 0 c 1+1 --> 2 c (-b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ b^{29, 30}_0 ∧ p_870) -> (-b^{29, 31}_2 ∧ b^{29, 31}_1 ∧ -b^{29, 31}_0) c in CNF: c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ -p_870 ∨ -b^{29, 31}_2 c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ -p_870 ∨ b^{29, 31}_1 c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ -p_870 ∨ -b^{29, 31}_0 c in DIMACS: 14981 14982 -14983 -870 -14984 0 14981 14982 -14983 -870 14985 0 14981 14982 -14983 -870 -14986 0 c 2+1 --> break c (-b^{29, 30}_2 ∧ b^{29, 30}_1 ∧ -b^{29, 30}_0 ∧ p_870) -> break c in CNF: c b^{29, 30}_2 ∨ -b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ -p_870 ∨ break c in DIMACS: 14981 -14982 14983 -870 1162 0 c 2-1 --> 1 c (-b^{29, 30}_2 ∧ b^{29, 30}_1 ∧ -b^{29, 30}_0 ∧ -p_870) -> (-b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ b^{29, 31}_0) c in CNF: c b^{29, 30}_2 ∨ -b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ p_870 ∨ -b^{29, 31}_2 c b^{29, 30}_2 ∨ -b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ p_870 ∨ -b^{29, 31}_1 c b^{29, 30}_2 ∨ -b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ p_870 ∨ b^{29, 31}_0 c in DIMACS: 14981 -14982 14983 870 -14984 0 14981 -14982 14983 870 -14985 0 14981 -14982 14983 870 14986 0 c 1-1 --> 0 c (-b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ b^{29, 30}_0 ∧ -p_870) -> (-b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ -b^{29, 31}_0) c in CNF: c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ p_870 ∨ -b^{29, 31}_2 c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ p_870 ∨ -b^{29, 31}_1 c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ p_870 ∨ -b^{29, 31}_0 c in DIMACS: 14981 14982 -14983 870 -14984 0 14981 14982 -14983 870 -14985 0 14981 14982 -14983 870 -14986 0 c 0-1 --> -1 c (-b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ -b^{29, 30}_0 ∧ -p_870) -> ( b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ b^{29, 31}_0) c in CNF: c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ p_870 ∨ b^{29, 31}_2 c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ p_870 ∨ -b^{29, 31}_1 c b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ p_870 ∨ b^{29, 31}_0 c in DIMACS: 14981 14982 14983 870 14984 0 14981 14982 14983 870 -14985 0 14981 14982 14983 870 14986 0 c -1-1 --> -2 c ( b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ b^{29, 30}_0 ∧ -p_870) -> ( b^{29, 31}_2 ∧ b^{29, 31}_1 ∧ -b^{29, 31}_0) c in CNF: c -b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ p_870 ∨ b^{29, 31}_2 c -b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ p_870 ∨ b^{29, 31}_1 c -b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ p_870 ∨ -b^{29, 31}_0 c in DIMACS: -14981 14982 -14983 870 14984 0 -14981 14982 -14983 870 14985 0 -14981 14982 -14983 870 -14986 0 c -2-1 --> break c ( b^{29, 30}_2 ∧ b^{29, 30}_1 ∧ -b^{29, 30}_0 ∧ -p_870) -> break c in CNF: c -b^{29, 30}_2 ∨ -b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ p_870 ∨ break c in DIMACS: -14981 -14982 14983 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 30}_2 ∧ -b^{29, 30}_1 ∧ -b^{29, 30}_0 ∧ true) c in CNF: c -b^{29, 30}_2 ∨ b^{29, 30}_1 ∨ b^{29, 30}_0 ∨ false c in DIMACS: -14981 14982 14983 0 c 3 does not represent an automaton state. c -(-b^{29, 30}_2 ∧ b^{29, 30}_1 ∧ b^{29, 30}_0 ∧ true) c in CNF: c b^{29, 30}_2 ∨ -b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ false c in DIMACS: 14981 -14982 -14983 0 c -3 does not represent an automaton state. c -( b^{29, 30}_2 ∧ b^{29, 30}_1 ∧ b^{29, 30}_0 ∧ true) c in CNF: c -b^{29, 30}_2 ∨ -b^{29, 30}_1 ∨ -b^{29, 30}_0 ∨ false c in DIMACS: -14981 -14982 -14983 0 c i = 31 c -2+1 --> -1 c ( b^{29, 31}_2 ∧ b^{29, 31}_1 ∧ -b^{29, 31}_0 ∧ p_899) -> ( b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ b^{29, 32}_0) c in CNF: c -b^{29, 31}_2 ∨ -b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ -p_899 ∨ b^{29, 32}_2 c -b^{29, 31}_2 ∨ -b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ -p_899 ∨ -b^{29, 32}_1 c -b^{29, 31}_2 ∨ -b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ -p_899 ∨ b^{29, 32}_0 c in DIMACS: -14984 -14985 14986 -899 14987 0 -14984 -14985 14986 -899 -14988 0 -14984 -14985 14986 -899 14989 0 c -1+1 --> 0 c ( b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ b^{29, 31}_0 ∧ p_899) -> (-b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ -b^{29, 32}_0) c in CNF: c -b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ -p_899 ∨ -b^{29, 32}_2 c -b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ -p_899 ∨ -b^{29, 32}_1 c -b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ -p_899 ∨ -b^{29, 32}_0 c in DIMACS: -14984 14985 -14986 -899 -14987 0 -14984 14985 -14986 -899 -14988 0 -14984 14985 -14986 -899 -14989 0 c 0+1 --> 1 c (-b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ -b^{29, 31}_0 ∧ p_899) -> (-b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ b^{29, 32}_0) c in CNF: c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ -p_899 ∨ -b^{29, 32}_2 c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ -p_899 ∨ -b^{29, 32}_1 c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ -p_899 ∨ b^{29, 32}_0 c in DIMACS: 14984 14985 14986 -899 -14987 0 14984 14985 14986 -899 -14988 0 14984 14985 14986 -899 14989 0 c 1+1 --> 2 c (-b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ b^{29, 31}_0 ∧ p_899) -> (-b^{29, 32}_2 ∧ b^{29, 32}_1 ∧ -b^{29, 32}_0) c in CNF: c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ -p_899 ∨ -b^{29, 32}_2 c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ -p_899 ∨ b^{29, 32}_1 c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ -p_899 ∨ -b^{29, 32}_0 c in DIMACS: 14984 14985 -14986 -899 -14987 0 14984 14985 -14986 -899 14988 0 14984 14985 -14986 -899 -14989 0 c 2+1 --> break c (-b^{29, 31}_2 ∧ b^{29, 31}_1 ∧ -b^{29, 31}_0 ∧ p_899) -> break c in CNF: c b^{29, 31}_2 ∨ -b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ -p_899 ∨ break c in DIMACS: 14984 -14985 14986 -899 1162 0 c 2-1 --> 1 c (-b^{29, 31}_2 ∧ b^{29, 31}_1 ∧ -b^{29, 31}_0 ∧ -p_899) -> (-b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ b^{29, 32}_0) c in CNF: c b^{29, 31}_2 ∨ -b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ p_899 ∨ -b^{29, 32}_2 c b^{29, 31}_2 ∨ -b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ p_899 ∨ -b^{29, 32}_1 c b^{29, 31}_2 ∨ -b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ p_899 ∨ b^{29, 32}_0 c in DIMACS: 14984 -14985 14986 899 -14987 0 14984 -14985 14986 899 -14988 0 14984 -14985 14986 899 14989 0 c 1-1 --> 0 c (-b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ b^{29, 31}_0 ∧ -p_899) -> (-b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ -b^{29, 32}_0) c in CNF: c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ p_899 ∨ -b^{29, 32}_2 c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ p_899 ∨ -b^{29, 32}_1 c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ p_899 ∨ -b^{29, 32}_0 c in DIMACS: 14984 14985 -14986 899 -14987 0 14984 14985 -14986 899 -14988 0 14984 14985 -14986 899 -14989 0 c 0-1 --> -1 c (-b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ -b^{29, 31}_0 ∧ -p_899) -> ( b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ b^{29, 32}_0) c in CNF: c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ p_899 ∨ b^{29, 32}_2 c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ p_899 ∨ -b^{29, 32}_1 c b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ p_899 ∨ b^{29, 32}_0 c in DIMACS: 14984 14985 14986 899 14987 0 14984 14985 14986 899 -14988 0 14984 14985 14986 899 14989 0 c -1-1 --> -2 c ( b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ b^{29, 31}_0 ∧ -p_899) -> ( b^{29, 32}_2 ∧ b^{29, 32}_1 ∧ -b^{29, 32}_0) c in CNF: c -b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ p_899 ∨ b^{29, 32}_2 c -b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ p_899 ∨ b^{29, 32}_1 c -b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ p_899 ∨ -b^{29, 32}_0 c in DIMACS: -14984 14985 -14986 899 14987 0 -14984 14985 -14986 899 14988 0 -14984 14985 -14986 899 -14989 0 c -2-1 --> break c ( b^{29, 31}_2 ∧ b^{29, 31}_1 ∧ -b^{29, 31}_0 ∧ -p_899) -> break c in CNF: c -b^{29, 31}_2 ∨ -b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ p_899 ∨ break c in DIMACS: -14984 -14985 14986 899 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 31}_2 ∧ -b^{29, 31}_1 ∧ -b^{29, 31}_0 ∧ true) c in CNF: c -b^{29, 31}_2 ∨ b^{29, 31}_1 ∨ b^{29, 31}_0 ∨ false c in DIMACS: -14984 14985 14986 0 c 3 does not represent an automaton state. c -(-b^{29, 31}_2 ∧ b^{29, 31}_1 ∧ b^{29, 31}_0 ∧ true) c in CNF: c b^{29, 31}_2 ∨ -b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ false c in DIMACS: 14984 -14985 -14986 0 c -3 does not represent an automaton state. c -( b^{29, 31}_2 ∧ b^{29, 31}_1 ∧ b^{29, 31}_0 ∧ true) c in CNF: c -b^{29, 31}_2 ∨ -b^{29, 31}_1 ∨ -b^{29, 31}_0 ∨ false c in DIMACS: -14984 -14985 -14986 0 c i = 32 c -2+1 --> -1 c ( b^{29, 32}_2 ∧ b^{29, 32}_1 ∧ -b^{29, 32}_0 ∧ p_928) -> ( b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ b^{29, 33}_0) c in CNF: c -b^{29, 32}_2 ∨ -b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ -p_928 ∨ b^{29, 33}_2 c -b^{29, 32}_2 ∨ -b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ -p_928 ∨ -b^{29, 33}_1 c -b^{29, 32}_2 ∨ -b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ -p_928 ∨ b^{29, 33}_0 c in DIMACS: -14987 -14988 14989 -928 14990 0 -14987 -14988 14989 -928 -14991 0 -14987 -14988 14989 -928 14992 0 c -1+1 --> 0 c ( b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ b^{29, 32}_0 ∧ p_928) -> (-b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ -b^{29, 33}_0) c in CNF: c -b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ -p_928 ∨ -b^{29, 33}_2 c -b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ -p_928 ∨ -b^{29, 33}_1 c -b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ -p_928 ∨ -b^{29, 33}_0 c in DIMACS: -14987 14988 -14989 -928 -14990 0 -14987 14988 -14989 -928 -14991 0 -14987 14988 -14989 -928 -14992 0 c 0+1 --> 1 c (-b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ -b^{29, 32}_0 ∧ p_928) -> (-b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ b^{29, 33}_0) c in CNF: c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ -p_928 ∨ -b^{29, 33}_2 c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ -p_928 ∨ -b^{29, 33}_1 c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ -p_928 ∨ b^{29, 33}_0 c in DIMACS: 14987 14988 14989 -928 -14990 0 14987 14988 14989 -928 -14991 0 14987 14988 14989 -928 14992 0 c 1+1 --> 2 c (-b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ b^{29, 32}_0 ∧ p_928) -> (-b^{29, 33}_2 ∧ b^{29, 33}_1 ∧ -b^{29, 33}_0) c in CNF: c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ -p_928 ∨ -b^{29, 33}_2 c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ -p_928 ∨ b^{29, 33}_1 c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ -p_928 ∨ -b^{29, 33}_0 c in DIMACS: 14987 14988 -14989 -928 -14990 0 14987 14988 -14989 -928 14991 0 14987 14988 -14989 -928 -14992 0 c 2+1 --> break c (-b^{29, 32}_2 ∧ b^{29, 32}_1 ∧ -b^{29, 32}_0 ∧ p_928) -> break c in CNF: c b^{29, 32}_2 ∨ -b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ -p_928 ∨ break c in DIMACS: 14987 -14988 14989 -928 1162 0 c 2-1 --> 1 c (-b^{29, 32}_2 ∧ b^{29, 32}_1 ∧ -b^{29, 32}_0 ∧ -p_928) -> (-b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ b^{29, 33}_0) c in CNF: c b^{29, 32}_2 ∨ -b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ p_928 ∨ -b^{29, 33}_2 c b^{29, 32}_2 ∨ -b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ p_928 ∨ -b^{29, 33}_1 c b^{29, 32}_2 ∨ -b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ p_928 ∨ b^{29, 33}_0 c in DIMACS: 14987 -14988 14989 928 -14990 0 14987 -14988 14989 928 -14991 0 14987 -14988 14989 928 14992 0 c 1-1 --> 0 c (-b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ b^{29, 32}_0 ∧ -p_928) -> (-b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ -b^{29, 33}_0) c in CNF: c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ p_928 ∨ -b^{29, 33}_2 c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ p_928 ∨ -b^{29, 33}_1 c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ p_928 ∨ -b^{29, 33}_0 c in DIMACS: 14987 14988 -14989 928 -14990 0 14987 14988 -14989 928 -14991 0 14987 14988 -14989 928 -14992 0 c 0-1 --> -1 c (-b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ -b^{29, 32}_0 ∧ -p_928) -> ( b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ b^{29, 33}_0) c in CNF: c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ p_928 ∨ b^{29, 33}_2 c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ p_928 ∨ -b^{29, 33}_1 c b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ p_928 ∨ b^{29, 33}_0 c in DIMACS: 14987 14988 14989 928 14990 0 14987 14988 14989 928 -14991 0 14987 14988 14989 928 14992 0 c -1-1 --> -2 c ( b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ b^{29, 32}_0 ∧ -p_928) -> ( b^{29, 33}_2 ∧ b^{29, 33}_1 ∧ -b^{29, 33}_0) c in CNF: c -b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ p_928 ∨ b^{29, 33}_2 c -b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ p_928 ∨ b^{29, 33}_1 c -b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ p_928 ∨ -b^{29, 33}_0 c in DIMACS: -14987 14988 -14989 928 14990 0 -14987 14988 -14989 928 14991 0 -14987 14988 -14989 928 -14992 0 c -2-1 --> break c ( b^{29, 32}_2 ∧ b^{29, 32}_1 ∧ -b^{29, 32}_0 ∧ -p_928) -> break c in CNF: c -b^{29, 32}_2 ∨ -b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ p_928 ∨ break c in DIMACS: -14987 -14988 14989 928 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 32}_2 ∧ -b^{29, 32}_1 ∧ -b^{29, 32}_0 ∧ true) c in CNF: c -b^{29, 32}_2 ∨ b^{29, 32}_1 ∨ b^{29, 32}_0 ∨ false c in DIMACS: -14987 14988 14989 0 c 3 does not represent an automaton state. c -(-b^{29, 32}_2 ∧ b^{29, 32}_1 ∧ b^{29, 32}_0 ∧ true) c in CNF: c b^{29, 32}_2 ∨ -b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ false c in DIMACS: 14987 -14988 -14989 0 c -3 does not represent an automaton state. c -( b^{29, 32}_2 ∧ b^{29, 32}_1 ∧ b^{29, 32}_0 ∧ true) c in CNF: c -b^{29, 32}_2 ∨ -b^{29, 32}_1 ∨ -b^{29, 32}_0 ∨ false c in DIMACS: -14987 -14988 -14989 0 c i = 33 c -2+1 --> -1 c ( b^{29, 33}_2 ∧ b^{29, 33}_1 ∧ -b^{29, 33}_0 ∧ p_957) -> ( b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ b^{29, 34}_0) c in CNF: c -b^{29, 33}_2 ∨ -b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ -p_957 ∨ b^{29, 34}_2 c -b^{29, 33}_2 ∨ -b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ -p_957 ∨ -b^{29, 34}_1 c -b^{29, 33}_2 ∨ -b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ -p_957 ∨ b^{29, 34}_0 c in DIMACS: -14990 -14991 14992 -957 14993 0 -14990 -14991 14992 -957 -14994 0 -14990 -14991 14992 -957 14995 0 c -1+1 --> 0 c ( b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ b^{29, 33}_0 ∧ p_957) -> (-b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ -b^{29, 34}_0) c in CNF: c -b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ -p_957 ∨ -b^{29, 34}_2 c -b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ -p_957 ∨ -b^{29, 34}_1 c -b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ -p_957 ∨ -b^{29, 34}_0 c in DIMACS: -14990 14991 -14992 -957 -14993 0 -14990 14991 -14992 -957 -14994 0 -14990 14991 -14992 -957 -14995 0 c 0+1 --> 1 c (-b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ -b^{29, 33}_0 ∧ p_957) -> (-b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ b^{29, 34}_0) c in CNF: c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ -p_957 ∨ -b^{29, 34}_2 c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ -p_957 ∨ -b^{29, 34}_1 c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ -p_957 ∨ b^{29, 34}_0 c in DIMACS: 14990 14991 14992 -957 -14993 0 14990 14991 14992 -957 -14994 0 14990 14991 14992 -957 14995 0 c 1+1 --> 2 c (-b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ b^{29, 33}_0 ∧ p_957) -> (-b^{29, 34}_2 ∧ b^{29, 34}_1 ∧ -b^{29, 34}_0) c in CNF: c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ -p_957 ∨ -b^{29, 34}_2 c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ -p_957 ∨ b^{29, 34}_1 c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ -p_957 ∨ -b^{29, 34}_0 c in DIMACS: 14990 14991 -14992 -957 -14993 0 14990 14991 -14992 -957 14994 0 14990 14991 -14992 -957 -14995 0 c 2+1 --> break c (-b^{29, 33}_2 ∧ b^{29, 33}_1 ∧ -b^{29, 33}_0 ∧ p_957) -> break c in CNF: c b^{29, 33}_2 ∨ -b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ -p_957 ∨ break c in DIMACS: 14990 -14991 14992 -957 1162 0 c 2-1 --> 1 c (-b^{29, 33}_2 ∧ b^{29, 33}_1 ∧ -b^{29, 33}_0 ∧ -p_957) -> (-b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ b^{29, 34}_0) c in CNF: c b^{29, 33}_2 ∨ -b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ p_957 ∨ -b^{29, 34}_2 c b^{29, 33}_2 ∨ -b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ p_957 ∨ -b^{29, 34}_1 c b^{29, 33}_2 ∨ -b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ p_957 ∨ b^{29, 34}_0 c in DIMACS: 14990 -14991 14992 957 -14993 0 14990 -14991 14992 957 -14994 0 14990 -14991 14992 957 14995 0 c 1-1 --> 0 c (-b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ b^{29, 33}_0 ∧ -p_957) -> (-b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ -b^{29, 34}_0) c in CNF: c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ p_957 ∨ -b^{29, 34}_2 c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ p_957 ∨ -b^{29, 34}_1 c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ p_957 ∨ -b^{29, 34}_0 c in DIMACS: 14990 14991 -14992 957 -14993 0 14990 14991 -14992 957 -14994 0 14990 14991 -14992 957 -14995 0 c 0-1 --> -1 c (-b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ -b^{29, 33}_0 ∧ -p_957) -> ( b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ b^{29, 34}_0) c in CNF: c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ p_957 ∨ b^{29, 34}_2 c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ p_957 ∨ -b^{29, 34}_1 c b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ p_957 ∨ b^{29, 34}_0 c in DIMACS: 14990 14991 14992 957 14993 0 14990 14991 14992 957 -14994 0 14990 14991 14992 957 14995 0 c -1-1 --> -2 c ( b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ b^{29, 33}_0 ∧ -p_957) -> ( b^{29, 34}_2 ∧ b^{29, 34}_1 ∧ -b^{29, 34}_0) c in CNF: c -b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ p_957 ∨ b^{29, 34}_2 c -b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ p_957 ∨ b^{29, 34}_1 c -b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ p_957 ∨ -b^{29, 34}_0 c in DIMACS: -14990 14991 -14992 957 14993 0 -14990 14991 -14992 957 14994 0 -14990 14991 -14992 957 -14995 0 c -2-1 --> break c ( b^{29, 33}_2 ∧ b^{29, 33}_1 ∧ -b^{29, 33}_0 ∧ -p_957) -> break c in CNF: c -b^{29, 33}_2 ∨ -b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ p_957 ∨ break c in DIMACS: -14990 -14991 14992 957 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 33}_2 ∧ -b^{29, 33}_1 ∧ -b^{29, 33}_0 ∧ true) c in CNF: c -b^{29, 33}_2 ∨ b^{29, 33}_1 ∨ b^{29, 33}_0 ∨ false c in DIMACS: -14990 14991 14992 0 c 3 does not represent an automaton state. c -(-b^{29, 33}_2 ∧ b^{29, 33}_1 ∧ b^{29, 33}_0 ∧ true) c in CNF: c b^{29, 33}_2 ∨ -b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ false c in DIMACS: 14990 -14991 -14992 0 c -3 does not represent an automaton state. c -( b^{29, 33}_2 ∧ b^{29, 33}_1 ∧ b^{29, 33}_0 ∧ true) c in CNF: c -b^{29, 33}_2 ∨ -b^{29, 33}_1 ∨ -b^{29, 33}_0 ∨ false c in DIMACS: -14990 -14991 -14992 0 c i = 34 c -2+1 --> -1 c ( b^{29, 34}_2 ∧ b^{29, 34}_1 ∧ -b^{29, 34}_0 ∧ p_986) -> ( b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ b^{29, 35}_0) c in CNF: c -b^{29, 34}_2 ∨ -b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ -p_986 ∨ b^{29, 35}_2 c -b^{29, 34}_2 ∨ -b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ -p_986 ∨ -b^{29, 35}_1 c -b^{29, 34}_2 ∨ -b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ -p_986 ∨ b^{29, 35}_0 c in DIMACS: -14993 -14994 14995 -986 14996 0 -14993 -14994 14995 -986 -14997 0 -14993 -14994 14995 -986 14998 0 c -1+1 --> 0 c ( b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ b^{29, 34}_0 ∧ p_986) -> (-b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ -b^{29, 35}_0) c in CNF: c -b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ -p_986 ∨ -b^{29, 35}_2 c -b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ -p_986 ∨ -b^{29, 35}_1 c -b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ -p_986 ∨ -b^{29, 35}_0 c in DIMACS: -14993 14994 -14995 -986 -14996 0 -14993 14994 -14995 -986 -14997 0 -14993 14994 -14995 -986 -14998 0 c 0+1 --> 1 c (-b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ -b^{29, 34}_0 ∧ p_986) -> (-b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ b^{29, 35}_0) c in CNF: c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ -p_986 ∨ -b^{29, 35}_2 c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ -p_986 ∨ -b^{29, 35}_1 c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ -p_986 ∨ b^{29, 35}_0 c in DIMACS: 14993 14994 14995 -986 -14996 0 14993 14994 14995 -986 -14997 0 14993 14994 14995 -986 14998 0 c 1+1 --> 2 c (-b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ b^{29, 34}_0 ∧ p_986) -> (-b^{29, 35}_2 ∧ b^{29, 35}_1 ∧ -b^{29, 35}_0) c in CNF: c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ -p_986 ∨ -b^{29, 35}_2 c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ -p_986 ∨ b^{29, 35}_1 c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ -p_986 ∨ -b^{29, 35}_0 c in DIMACS: 14993 14994 -14995 -986 -14996 0 14993 14994 -14995 -986 14997 0 14993 14994 -14995 -986 -14998 0 c 2+1 --> break c (-b^{29, 34}_2 ∧ b^{29, 34}_1 ∧ -b^{29, 34}_0 ∧ p_986) -> break c in CNF: c b^{29, 34}_2 ∨ -b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ -p_986 ∨ break c in DIMACS: 14993 -14994 14995 -986 1162 0 c 2-1 --> 1 c (-b^{29, 34}_2 ∧ b^{29, 34}_1 ∧ -b^{29, 34}_0 ∧ -p_986) -> (-b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ b^{29, 35}_0) c in CNF: c b^{29, 34}_2 ∨ -b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ p_986 ∨ -b^{29, 35}_2 c b^{29, 34}_2 ∨ -b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ p_986 ∨ -b^{29, 35}_1 c b^{29, 34}_2 ∨ -b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ p_986 ∨ b^{29, 35}_0 c in DIMACS: 14993 -14994 14995 986 -14996 0 14993 -14994 14995 986 -14997 0 14993 -14994 14995 986 14998 0 c 1-1 --> 0 c (-b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ b^{29, 34}_0 ∧ -p_986) -> (-b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ -b^{29, 35}_0) c in CNF: c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ p_986 ∨ -b^{29, 35}_2 c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ p_986 ∨ -b^{29, 35}_1 c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ p_986 ∨ -b^{29, 35}_0 c in DIMACS: 14993 14994 -14995 986 -14996 0 14993 14994 -14995 986 -14997 0 14993 14994 -14995 986 -14998 0 c 0-1 --> -1 c (-b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ -b^{29, 34}_0 ∧ -p_986) -> ( b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ b^{29, 35}_0) c in CNF: c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ p_986 ∨ b^{29, 35}_2 c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ p_986 ∨ -b^{29, 35}_1 c b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ p_986 ∨ b^{29, 35}_0 c in DIMACS: 14993 14994 14995 986 14996 0 14993 14994 14995 986 -14997 0 14993 14994 14995 986 14998 0 c -1-1 --> -2 c ( b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ b^{29, 34}_0 ∧ -p_986) -> ( b^{29, 35}_2 ∧ b^{29, 35}_1 ∧ -b^{29, 35}_0) c in CNF: c -b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ p_986 ∨ b^{29, 35}_2 c -b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ p_986 ∨ b^{29, 35}_1 c -b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ p_986 ∨ -b^{29, 35}_0 c in DIMACS: -14993 14994 -14995 986 14996 0 -14993 14994 -14995 986 14997 0 -14993 14994 -14995 986 -14998 0 c -2-1 --> break c ( b^{29, 34}_2 ∧ b^{29, 34}_1 ∧ -b^{29, 34}_0 ∧ -p_986) -> break c in CNF: c -b^{29, 34}_2 ∨ -b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ p_986 ∨ break c in DIMACS: -14993 -14994 14995 986 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 34}_2 ∧ -b^{29, 34}_1 ∧ -b^{29, 34}_0 ∧ true) c in CNF: c -b^{29, 34}_2 ∨ b^{29, 34}_1 ∨ b^{29, 34}_0 ∨ false c in DIMACS: -14993 14994 14995 0 c 3 does not represent an automaton state. c -(-b^{29, 34}_2 ∧ b^{29, 34}_1 ∧ b^{29, 34}_0 ∧ true) c in CNF: c b^{29, 34}_2 ∨ -b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ false c in DIMACS: 14993 -14994 -14995 0 c -3 does not represent an automaton state. c -( b^{29, 34}_2 ∧ b^{29, 34}_1 ∧ b^{29, 34}_0 ∧ true) c in CNF: c -b^{29, 34}_2 ∨ -b^{29, 34}_1 ∨ -b^{29, 34}_0 ∨ false c in DIMACS: -14993 -14994 -14995 0 c i = 35 c -2+1 --> -1 c ( b^{29, 35}_2 ∧ b^{29, 35}_1 ∧ -b^{29, 35}_0 ∧ p_1015) -> ( b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ b^{29, 36}_0) c in CNF: c -b^{29, 35}_2 ∨ -b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ -p_1015 ∨ b^{29, 36}_2 c -b^{29, 35}_2 ∨ -b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ -p_1015 ∨ -b^{29, 36}_1 c -b^{29, 35}_2 ∨ -b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ -p_1015 ∨ b^{29, 36}_0 c in DIMACS: -14996 -14997 14998 -1015 14999 0 -14996 -14997 14998 -1015 -15000 0 -14996 -14997 14998 -1015 15001 0 c -1+1 --> 0 c ( b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ b^{29, 35}_0 ∧ p_1015) -> (-b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ -b^{29, 36}_0) c in CNF: c -b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ -p_1015 ∨ -b^{29, 36}_2 c -b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ -p_1015 ∨ -b^{29, 36}_1 c -b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ -p_1015 ∨ -b^{29, 36}_0 c in DIMACS: -14996 14997 -14998 -1015 -14999 0 -14996 14997 -14998 -1015 -15000 0 -14996 14997 -14998 -1015 -15001 0 c 0+1 --> 1 c (-b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ -b^{29, 35}_0 ∧ p_1015) -> (-b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ b^{29, 36}_0) c in CNF: c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ -p_1015 ∨ -b^{29, 36}_2 c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ -p_1015 ∨ -b^{29, 36}_1 c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ -p_1015 ∨ b^{29, 36}_0 c in DIMACS: 14996 14997 14998 -1015 -14999 0 14996 14997 14998 -1015 -15000 0 14996 14997 14998 -1015 15001 0 c 1+1 --> 2 c (-b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ b^{29, 35}_0 ∧ p_1015) -> (-b^{29, 36}_2 ∧ b^{29, 36}_1 ∧ -b^{29, 36}_0) c in CNF: c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ -p_1015 ∨ -b^{29, 36}_2 c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ -p_1015 ∨ b^{29, 36}_1 c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ -p_1015 ∨ -b^{29, 36}_0 c in DIMACS: 14996 14997 -14998 -1015 -14999 0 14996 14997 -14998 -1015 15000 0 14996 14997 -14998 -1015 -15001 0 c 2+1 --> break c (-b^{29, 35}_2 ∧ b^{29, 35}_1 ∧ -b^{29, 35}_0 ∧ p_1015) -> break c in CNF: c b^{29, 35}_2 ∨ -b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ -p_1015 ∨ break c in DIMACS: 14996 -14997 14998 -1015 1162 0 c 2-1 --> 1 c (-b^{29, 35}_2 ∧ b^{29, 35}_1 ∧ -b^{29, 35}_0 ∧ -p_1015) -> (-b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ b^{29, 36}_0) c in CNF: c b^{29, 35}_2 ∨ -b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ p_1015 ∨ -b^{29, 36}_2 c b^{29, 35}_2 ∨ -b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ p_1015 ∨ -b^{29, 36}_1 c b^{29, 35}_2 ∨ -b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ p_1015 ∨ b^{29, 36}_0 c in DIMACS: 14996 -14997 14998 1015 -14999 0 14996 -14997 14998 1015 -15000 0 14996 -14997 14998 1015 15001 0 c 1-1 --> 0 c (-b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ b^{29, 35}_0 ∧ -p_1015) -> (-b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ -b^{29, 36}_0) c in CNF: c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ p_1015 ∨ -b^{29, 36}_2 c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ p_1015 ∨ -b^{29, 36}_1 c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ p_1015 ∨ -b^{29, 36}_0 c in DIMACS: 14996 14997 -14998 1015 -14999 0 14996 14997 -14998 1015 -15000 0 14996 14997 -14998 1015 -15001 0 c 0-1 --> -1 c (-b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ -b^{29, 35}_0 ∧ -p_1015) -> ( b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ b^{29, 36}_0) c in CNF: c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ p_1015 ∨ b^{29, 36}_2 c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ p_1015 ∨ -b^{29, 36}_1 c b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ p_1015 ∨ b^{29, 36}_0 c in DIMACS: 14996 14997 14998 1015 14999 0 14996 14997 14998 1015 -15000 0 14996 14997 14998 1015 15001 0 c -1-1 --> -2 c ( b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ b^{29, 35}_0 ∧ -p_1015) -> ( b^{29, 36}_2 ∧ b^{29, 36}_1 ∧ -b^{29, 36}_0) c in CNF: c -b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ p_1015 ∨ b^{29, 36}_2 c -b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ p_1015 ∨ b^{29, 36}_1 c -b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ p_1015 ∨ -b^{29, 36}_0 c in DIMACS: -14996 14997 -14998 1015 14999 0 -14996 14997 -14998 1015 15000 0 -14996 14997 -14998 1015 -15001 0 c -2-1 --> break c ( b^{29, 35}_2 ∧ b^{29, 35}_1 ∧ -b^{29, 35}_0 ∧ -p_1015) -> break c in CNF: c -b^{29, 35}_2 ∨ -b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ p_1015 ∨ break c in DIMACS: -14996 -14997 14998 1015 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 35}_2 ∧ -b^{29, 35}_1 ∧ -b^{29, 35}_0 ∧ true) c in CNF: c -b^{29, 35}_2 ∨ b^{29, 35}_1 ∨ b^{29, 35}_0 ∨ false c in DIMACS: -14996 14997 14998 0 c 3 does not represent an automaton state. c -(-b^{29, 35}_2 ∧ b^{29, 35}_1 ∧ b^{29, 35}_0 ∧ true) c in CNF: c b^{29, 35}_2 ∨ -b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ false c in DIMACS: 14996 -14997 -14998 0 c -3 does not represent an automaton state. c -( b^{29, 35}_2 ∧ b^{29, 35}_1 ∧ b^{29, 35}_0 ∧ true) c in CNF: c -b^{29, 35}_2 ∨ -b^{29, 35}_1 ∨ -b^{29, 35}_0 ∨ false c in DIMACS: -14996 -14997 -14998 0 c i = 36 c -2+1 --> -1 c ( b^{29, 36}_2 ∧ b^{29, 36}_1 ∧ -b^{29, 36}_0 ∧ p_1044) -> ( b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ b^{29, 37}_0) c in CNF: c -b^{29, 36}_2 ∨ -b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ -p_1044 ∨ b^{29, 37}_2 c -b^{29, 36}_2 ∨ -b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ -p_1044 ∨ -b^{29, 37}_1 c -b^{29, 36}_2 ∨ -b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ -p_1044 ∨ b^{29, 37}_0 c in DIMACS: -14999 -15000 15001 -1044 15002 0 -14999 -15000 15001 -1044 -15003 0 -14999 -15000 15001 -1044 15004 0 c -1+1 --> 0 c ( b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ b^{29, 36}_0 ∧ p_1044) -> (-b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ -b^{29, 37}_0) c in CNF: c -b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ -p_1044 ∨ -b^{29, 37}_2 c -b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ -p_1044 ∨ -b^{29, 37}_1 c -b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ -p_1044 ∨ -b^{29, 37}_0 c in DIMACS: -14999 15000 -15001 -1044 -15002 0 -14999 15000 -15001 -1044 -15003 0 -14999 15000 -15001 -1044 -15004 0 c 0+1 --> 1 c (-b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ -b^{29, 36}_0 ∧ p_1044) -> (-b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ b^{29, 37}_0) c in CNF: c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ -p_1044 ∨ -b^{29, 37}_2 c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ -p_1044 ∨ -b^{29, 37}_1 c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ -p_1044 ∨ b^{29, 37}_0 c in DIMACS: 14999 15000 15001 -1044 -15002 0 14999 15000 15001 -1044 -15003 0 14999 15000 15001 -1044 15004 0 c 1+1 --> 2 c (-b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ b^{29, 36}_0 ∧ p_1044) -> (-b^{29, 37}_2 ∧ b^{29, 37}_1 ∧ -b^{29, 37}_0) c in CNF: c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ -p_1044 ∨ -b^{29, 37}_2 c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ -p_1044 ∨ b^{29, 37}_1 c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ -p_1044 ∨ -b^{29, 37}_0 c in DIMACS: 14999 15000 -15001 -1044 -15002 0 14999 15000 -15001 -1044 15003 0 14999 15000 -15001 -1044 -15004 0 c 2+1 --> break c (-b^{29, 36}_2 ∧ b^{29, 36}_1 ∧ -b^{29, 36}_0 ∧ p_1044) -> break c in CNF: c b^{29, 36}_2 ∨ -b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ -p_1044 ∨ break c in DIMACS: 14999 -15000 15001 -1044 1162 0 c 2-1 --> 1 c (-b^{29, 36}_2 ∧ b^{29, 36}_1 ∧ -b^{29, 36}_0 ∧ -p_1044) -> (-b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ b^{29, 37}_0) c in CNF: c b^{29, 36}_2 ∨ -b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ p_1044 ∨ -b^{29, 37}_2 c b^{29, 36}_2 ∨ -b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ p_1044 ∨ -b^{29, 37}_1 c b^{29, 36}_2 ∨ -b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ p_1044 ∨ b^{29, 37}_0 c in DIMACS: 14999 -15000 15001 1044 -15002 0 14999 -15000 15001 1044 -15003 0 14999 -15000 15001 1044 15004 0 c 1-1 --> 0 c (-b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ b^{29, 36}_0 ∧ -p_1044) -> (-b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ -b^{29, 37}_0) c in CNF: c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ p_1044 ∨ -b^{29, 37}_2 c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ p_1044 ∨ -b^{29, 37}_1 c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ p_1044 ∨ -b^{29, 37}_0 c in DIMACS: 14999 15000 -15001 1044 -15002 0 14999 15000 -15001 1044 -15003 0 14999 15000 -15001 1044 -15004 0 c 0-1 --> -1 c (-b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ -b^{29, 36}_0 ∧ -p_1044) -> ( b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ b^{29, 37}_0) c in CNF: c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ p_1044 ∨ b^{29, 37}_2 c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ p_1044 ∨ -b^{29, 37}_1 c b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ p_1044 ∨ b^{29, 37}_0 c in DIMACS: 14999 15000 15001 1044 15002 0 14999 15000 15001 1044 -15003 0 14999 15000 15001 1044 15004 0 c -1-1 --> -2 c ( b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ b^{29, 36}_0 ∧ -p_1044) -> ( b^{29, 37}_2 ∧ b^{29, 37}_1 ∧ -b^{29, 37}_0) c in CNF: c -b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ p_1044 ∨ b^{29, 37}_2 c -b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ p_1044 ∨ b^{29, 37}_1 c -b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ p_1044 ∨ -b^{29, 37}_0 c in DIMACS: -14999 15000 -15001 1044 15002 0 -14999 15000 -15001 1044 15003 0 -14999 15000 -15001 1044 -15004 0 c -2-1 --> break c ( b^{29, 36}_2 ∧ b^{29, 36}_1 ∧ -b^{29, 36}_0 ∧ -p_1044) -> break c in CNF: c -b^{29, 36}_2 ∨ -b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ p_1044 ∨ break c in DIMACS: -14999 -15000 15001 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 36}_2 ∧ -b^{29, 36}_1 ∧ -b^{29, 36}_0 ∧ true) c in CNF: c -b^{29, 36}_2 ∨ b^{29, 36}_1 ∨ b^{29, 36}_0 ∨ false c in DIMACS: -14999 15000 15001 0 c 3 does not represent an automaton state. c -(-b^{29, 36}_2 ∧ b^{29, 36}_1 ∧ b^{29, 36}_0 ∧ true) c in CNF: c b^{29, 36}_2 ∨ -b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ false c in DIMACS: 14999 -15000 -15001 0 c -3 does not represent an automaton state. c -( b^{29, 36}_2 ∧ b^{29, 36}_1 ∧ b^{29, 36}_0 ∧ true) c in CNF: c -b^{29, 36}_2 ∨ -b^{29, 36}_1 ∨ -b^{29, 36}_0 ∨ false c in DIMACS: -14999 -15000 -15001 0 c i = 37 c -2+1 --> -1 c ( b^{29, 37}_2 ∧ b^{29, 37}_1 ∧ -b^{29, 37}_0 ∧ p_1073) -> ( b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ b^{29, 38}_0) c in CNF: c -b^{29, 37}_2 ∨ -b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ -p_1073 ∨ b^{29, 38}_2 c -b^{29, 37}_2 ∨ -b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ -p_1073 ∨ -b^{29, 38}_1 c -b^{29, 37}_2 ∨ -b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ -p_1073 ∨ b^{29, 38}_0 c in DIMACS: -15002 -15003 15004 -1073 15005 0 -15002 -15003 15004 -1073 -15006 0 -15002 -15003 15004 -1073 15007 0 c -1+1 --> 0 c ( b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ b^{29, 37}_0 ∧ p_1073) -> (-b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ -b^{29, 38}_0) c in CNF: c -b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ -p_1073 ∨ -b^{29, 38}_2 c -b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ -p_1073 ∨ -b^{29, 38}_1 c -b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ -p_1073 ∨ -b^{29, 38}_0 c in DIMACS: -15002 15003 -15004 -1073 -15005 0 -15002 15003 -15004 -1073 -15006 0 -15002 15003 -15004 -1073 -15007 0 c 0+1 --> 1 c (-b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ -b^{29, 37}_0 ∧ p_1073) -> (-b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ b^{29, 38}_0) c in CNF: c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ -p_1073 ∨ -b^{29, 38}_2 c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ -p_1073 ∨ -b^{29, 38}_1 c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ -p_1073 ∨ b^{29, 38}_0 c in DIMACS: 15002 15003 15004 -1073 -15005 0 15002 15003 15004 -1073 -15006 0 15002 15003 15004 -1073 15007 0 c 1+1 --> 2 c (-b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ b^{29, 37}_0 ∧ p_1073) -> (-b^{29, 38}_2 ∧ b^{29, 38}_1 ∧ -b^{29, 38}_0) c in CNF: c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ -p_1073 ∨ -b^{29, 38}_2 c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ -p_1073 ∨ b^{29, 38}_1 c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ -p_1073 ∨ -b^{29, 38}_0 c in DIMACS: 15002 15003 -15004 -1073 -15005 0 15002 15003 -15004 -1073 15006 0 15002 15003 -15004 -1073 -15007 0 c 2+1 --> break c (-b^{29, 37}_2 ∧ b^{29, 37}_1 ∧ -b^{29, 37}_0 ∧ p_1073) -> break c in CNF: c b^{29, 37}_2 ∨ -b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ -p_1073 ∨ break c in DIMACS: 15002 -15003 15004 -1073 1162 0 c 2-1 --> 1 c (-b^{29, 37}_2 ∧ b^{29, 37}_1 ∧ -b^{29, 37}_0 ∧ -p_1073) -> (-b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ b^{29, 38}_0) c in CNF: c b^{29, 37}_2 ∨ -b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ p_1073 ∨ -b^{29, 38}_2 c b^{29, 37}_2 ∨ -b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ p_1073 ∨ -b^{29, 38}_1 c b^{29, 37}_2 ∨ -b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ p_1073 ∨ b^{29, 38}_0 c in DIMACS: 15002 -15003 15004 1073 -15005 0 15002 -15003 15004 1073 -15006 0 15002 -15003 15004 1073 15007 0 c 1-1 --> 0 c (-b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ b^{29, 37}_0 ∧ -p_1073) -> (-b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ -b^{29, 38}_0) c in CNF: c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ p_1073 ∨ -b^{29, 38}_2 c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ p_1073 ∨ -b^{29, 38}_1 c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ p_1073 ∨ -b^{29, 38}_0 c in DIMACS: 15002 15003 -15004 1073 -15005 0 15002 15003 -15004 1073 -15006 0 15002 15003 -15004 1073 -15007 0 c 0-1 --> -1 c (-b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ -b^{29, 37}_0 ∧ -p_1073) -> ( b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ b^{29, 38}_0) c in CNF: c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ p_1073 ∨ b^{29, 38}_2 c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ p_1073 ∨ -b^{29, 38}_1 c b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ p_1073 ∨ b^{29, 38}_0 c in DIMACS: 15002 15003 15004 1073 15005 0 15002 15003 15004 1073 -15006 0 15002 15003 15004 1073 15007 0 c -1-1 --> -2 c ( b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ b^{29, 37}_0 ∧ -p_1073) -> ( b^{29, 38}_2 ∧ b^{29, 38}_1 ∧ -b^{29, 38}_0) c in CNF: c -b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ p_1073 ∨ b^{29, 38}_2 c -b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ p_1073 ∨ b^{29, 38}_1 c -b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ p_1073 ∨ -b^{29, 38}_0 c in DIMACS: -15002 15003 -15004 1073 15005 0 -15002 15003 -15004 1073 15006 0 -15002 15003 -15004 1073 -15007 0 c -2-1 --> break c ( b^{29, 37}_2 ∧ b^{29, 37}_1 ∧ -b^{29, 37}_0 ∧ -p_1073) -> break c in CNF: c -b^{29, 37}_2 ∨ -b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ p_1073 ∨ break c in DIMACS: -15002 -15003 15004 1073 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 37}_2 ∧ -b^{29, 37}_1 ∧ -b^{29, 37}_0 ∧ true) c in CNF: c -b^{29, 37}_2 ∨ b^{29, 37}_1 ∨ b^{29, 37}_0 ∨ false c in DIMACS: -15002 15003 15004 0 c 3 does not represent an automaton state. c -(-b^{29, 37}_2 ∧ b^{29, 37}_1 ∧ b^{29, 37}_0 ∧ true) c in CNF: c b^{29, 37}_2 ∨ -b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ false c in DIMACS: 15002 -15003 -15004 0 c -3 does not represent an automaton state. c -( b^{29, 37}_2 ∧ b^{29, 37}_1 ∧ b^{29, 37}_0 ∧ true) c in CNF: c -b^{29, 37}_2 ∨ -b^{29, 37}_1 ∨ -b^{29, 37}_0 ∨ false c in DIMACS: -15002 -15003 -15004 0 c i = 38 c -2+1 --> -1 c ( b^{29, 38}_2 ∧ b^{29, 38}_1 ∧ -b^{29, 38}_0 ∧ p_1102) -> ( b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ b^{29, 39}_0) c in CNF: c -b^{29, 38}_2 ∨ -b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ -p_1102 ∨ b^{29, 39}_2 c -b^{29, 38}_2 ∨ -b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ -p_1102 ∨ -b^{29, 39}_1 c -b^{29, 38}_2 ∨ -b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ -p_1102 ∨ b^{29, 39}_0 c in DIMACS: -15005 -15006 15007 -1102 15008 0 -15005 -15006 15007 -1102 -15009 0 -15005 -15006 15007 -1102 15010 0 c -1+1 --> 0 c ( b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ b^{29, 38}_0 ∧ p_1102) -> (-b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ -b^{29, 39}_0) c in CNF: c -b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ -p_1102 ∨ -b^{29, 39}_2 c -b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ -p_1102 ∨ -b^{29, 39}_1 c -b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ -p_1102 ∨ -b^{29, 39}_0 c in DIMACS: -15005 15006 -15007 -1102 -15008 0 -15005 15006 -15007 -1102 -15009 0 -15005 15006 -15007 -1102 -15010 0 c 0+1 --> 1 c (-b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ -b^{29, 38}_0 ∧ p_1102) -> (-b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ b^{29, 39}_0) c in CNF: c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ -p_1102 ∨ -b^{29, 39}_2 c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ -p_1102 ∨ -b^{29, 39}_1 c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ -p_1102 ∨ b^{29, 39}_0 c in DIMACS: 15005 15006 15007 -1102 -15008 0 15005 15006 15007 -1102 -15009 0 15005 15006 15007 -1102 15010 0 c 1+1 --> 2 c (-b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ b^{29, 38}_0 ∧ p_1102) -> (-b^{29, 39}_2 ∧ b^{29, 39}_1 ∧ -b^{29, 39}_0) c in CNF: c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ -p_1102 ∨ -b^{29, 39}_2 c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ -p_1102 ∨ b^{29, 39}_1 c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ -p_1102 ∨ -b^{29, 39}_0 c in DIMACS: 15005 15006 -15007 -1102 -15008 0 15005 15006 -15007 -1102 15009 0 15005 15006 -15007 -1102 -15010 0 c 2+1 --> break c (-b^{29, 38}_2 ∧ b^{29, 38}_1 ∧ -b^{29, 38}_0 ∧ p_1102) -> break c in CNF: c b^{29, 38}_2 ∨ -b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ -p_1102 ∨ break c in DIMACS: 15005 -15006 15007 -1102 1162 0 c 2-1 --> 1 c (-b^{29, 38}_2 ∧ b^{29, 38}_1 ∧ -b^{29, 38}_0 ∧ -p_1102) -> (-b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ b^{29, 39}_0) c in CNF: c b^{29, 38}_2 ∨ -b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ p_1102 ∨ -b^{29, 39}_2 c b^{29, 38}_2 ∨ -b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ p_1102 ∨ -b^{29, 39}_1 c b^{29, 38}_2 ∨ -b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ p_1102 ∨ b^{29, 39}_0 c in DIMACS: 15005 -15006 15007 1102 -15008 0 15005 -15006 15007 1102 -15009 0 15005 -15006 15007 1102 15010 0 c 1-1 --> 0 c (-b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ b^{29, 38}_0 ∧ -p_1102) -> (-b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ -b^{29, 39}_0) c in CNF: c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ p_1102 ∨ -b^{29, 39}_2 c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ p_1102 ∨ -b^{29, 39}_1 c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ p_1102 ∨ -b^{29, 39}_0 c in DIMACS: 15005 15006 -15007 1102 -15008 0 15005 15006 -15007 1102 -15009 0 15005 15006 -15007 1102 -15010 0 c 0-1 --> -1 c (-b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ -b^{29, 38}_0 ∧ -p_1102) -> ( b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ b^{29, 39}_0) c in CNF: c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ p_1102 ∨ b^{29, 39}_2 c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ p_1102 ∨ -b^{29, 39}_1 c b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ p_1102 ∨ b^{29, 39}_0 c in DIMACS: 15005 15006 15007 1102 15008 0 15005 15006 15007 1102 -15009 0 15005 15006 15007 1102 15010 0 c -1-1 --> -2 c ( b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ b^{29, 38}_0 ∧ -p_1102) -> ( b^{29, 39}_2 ∧ b^{29, 39}_1 ∧ -b^{29, 39}_0) c in CNF: c -b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ p_1102 ∨ b^{29, 39}_2 c -b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ p_1102 ∨ b^{29, 39}_1 c -b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ p_1102 ∨ -b^{29, 39}_0 c in DIMACS: -15005 15006 -15007 1102 15008 0 -15005 15006 -15007 1102 15009 0 -15005 15006 -15007 1102 -15010 0 c -2-1 --> break c ( b^{29, 38}_2 ∧ b^{29, 38}_1 ∧ -b^{29, 38}_0 ∧ -p_1102) -> break c in CNF: c -b^{29, 38}_2 ∨ -b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ p_1102 ∨ break c in DIMACS: -15005 -15006 15007 1102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 38}_2 ∧ -b^{29, 38}_1 ∧ -b^{29, 38}_0 ∧ true) c in CNF: c -b^{29, 38}_2 ∨ b^{29, 38}_1 ∨ b^{29, 38}_0 ∨ false c in DIMACS: -15005 15006 15007 0 c 3 does not represent an automaton state. c -(-b^{29, 38}_2 ∧ b^{29, 38}_1 ∧ b^{29, 38}_0 ∧ true) c in CNF: c b^{29, 38}_2 ∨ -b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ false c in DIMACS: 15005 -15006 -15007 0 c -3 does not represent an automaton state. c -( b^{29, 38}_2 ∧ b^{29, 38}_1 ∧ b^{29, 38}_0 ∧ true) c in CNF: c -b^{29, 38}_2 ∨ -b^{29, 38}_1 ∨ -b^{29, 38}_0 ∨ false c in DIMACS: -15005 -15006 -15007 0 c i = 39 c -2+1 --> -1 c ( b^{29, 39}_2 ∧ b^{29, 39}_1 ∧ -b^{29, 39}_0 ∧ p_1131) -> ( b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ b^{29, 40}_0) c in CNF: c -b^{29, 39}_2 ∨ -b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ -p_1131 ∨ b^{29, 40}_2 c -b^{29, 39}_2 ∨ -b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ -p_1131 ∨ -b^{29, 40}_1 c -b^{29, 39}_2 ∨ -b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ -p_1131 ∨ b^{29, 40}_0 c in DIMACS: -15008 -15009 15010 -1131 15011 0 -15008 -15009 15010 -1131 -15012 0 -15008 -15009 15010 -1131 15013 0 c -1+1 --> 0 c ( b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ b^{29, 39}_0 ∧ p_1131) -> (-b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ -b^{29, 40}_0) c in CNF: c -b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ -p_1131 ∨ -b^{29, 40}_2 c -b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ -p_1131 ∨ -b^{29, 40}_1 c -b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ -p_1131 ∨ -b^{29, 40}_0 c in DIMACS: -15008 15009 -15010 -1131 -15011 0 -15008 15009 -15010 -1131 -15012 0 -15008 15009 -15010 -1131 -15013 0 c 0+1 --> 1 c (-b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ -b^{29, 39}_0 ∧ p_1131) -> (-b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ b^{29, 40}_0) c in CNF: c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ -p_1131 ∨ -b^{29, 40}_2 c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ -p_1131 ∨ -b^{29, 40}_1 c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ -p_1131 ∨ b^{29, 40}_0 c in DIMACS: 15008 15009 15010 -1131 -15011 0 15008 15009 15010 -1131 -15012 0 15008 15009 15010 -1131 15013 0 c 1+1 --> 2 c (-b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ b^{29, 39}_0 ∧ p_1131) -> (-b^{29, 40}_2 ∧ b^{29, 40}_1 ∧ -b^{29, 40}_0) c in CNF: c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ -p_1131 ∨ -b^{29, 40}_2 c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ -p_1131 ∨ b^{29, 40}_1 c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ -p_1131 ∨ -b^{29, 40}_0 c in DIMACS: 15008 15009 -15010 -1131 -15011 0 15008 15009 -15010 -1131 15012 0 15008 15009 -15010 -1131 -15013 0 c 2+1 --> break c (-b^{29, 39}_2 ∧ b^{29, 39}_1 ∧ -b^{29, 39}_0 ∧ p_1131) -> break c in CNF: c b^{29, 39}_2 ∨ -b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ -p_1131 ∨ break c in DIMACS: 15008 -15009 15010 -1131 1162 0 c 2-1 --> 1 c (-b^{29, 39}_2 ∧ b^{29, 39}_1 ∧ -b^{29, 39}_0 ∧ -p_1131) -> (-b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ b^{29, 40}_0) c in CNF: c b^{29, 39}_2 ∨ -b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ p_1131 ∨ -b^{29, 40}_2 c b^{29, 39}_2 ∨ -b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ p_1131 ∨ -b^{29, 40}_1 c b^{29, 39}_2 ∨ -b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ p_1131 ∨ b^{29, 40}_0 c in DIMACS: 15008 -15009 15010 1131 -15011 0 15008 -15009 15010 1131 -15012 0 15008 -15009 15010 1131 15013 0 c 1-1 --> 0 c (-b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ b^{29, 39}_0 ∧ -p_1131) -> (-b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ -b^{29, 40}_0) c in CNF: c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ p_1131 ∨ -b^{29, 40}_2 c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ p_1131 ∨ -b^{29, 40}_1 c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ p_1131 ∨ -b^{29, 40}_0 c in DIMACS: 15008 15009 -15010 1131 -15011 0 15008 15009 -15010 1131 -15012 0 15008 15009 -15010 1131 -15013 0 c 0-1 --> -1 c (-b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ -b^{29, 39}_0 ∧ -p_1131) -> ( b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ b^{29, 40}_0) c in CNF: c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ p_1131 ∨ b^{29, 40}_2 c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ p_1131 ∨ -b^{29, 40}_1 c b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ p_1131 ∨ b^{29, 40}_0 c in DIMACS: 15008 15009 15010 1131 15011 0 15008 15009 15010 1131 -15012 0 15008 15009 15010 1131 15013 0 c -1-1 --> -2 c ( b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ b^{29, 39}_0 ∧ -p_1131) -> ( b^{29, 40}_2 ∧ b^{29, 40}_1 ∧ -b^{29, 40}_0) c in CNF: c -b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ p_1131 ∨ b^{29, 40}_2 c -b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ p_1131 ∨ b^{29, 40}_1 c -b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ p_1131 ∨ -b^{29, 40}_0 c in DIMACS: -15008 15009 -15010 1131 15011 0 -15008 15009 -15010 1131 15012 0 -15008 15009 -15010 1131 -15013 0 c -2-1 --> break c ( b^{29, 39}_2 ∧ b^{29, 39}_1 ∧ -b^{29, 39}_0 ∧ -p_1131) -> break c in CNF: c -b^{29, 39}_2 ∨ -b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ p_1131 ∨ break c in DIMACS: -15008 -15009 15010 1131 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 39}_2 ∧ -b^{29, 39}_1 ∧ -b^{29, 39}_0 ∧ true) c in CNF: c -b^{29, 39}_2 ∨ b^{29, 39}_1 ∨ b^{29, 39}_0 ∨ false c in DIMACS: -15008 15009 15010 0 c 3 does not represent an automaton state. c -(-b^{29, 39}_2 ∧ b^{29, 39}_1 ∧ b^{29, 39}_0 ∧ true) c in CNF: c b^{29, 39}_2 ∨ -b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ false c in DIMACS: 15008 -15009 -15010 0 c -3 does not represent an automaton state. c -( b^{29, 39}_2 ∧ b^{29, 39}_1 ∧ b^{29, 39}_0 ∧ true) c in CNF: c -b^{29, 39}_2 ∨ -b^{29, 39}_1 ∨ -b^{29, 39}_0 ∨ false c in DIMACS: -15008 -15009 -15010 0 c i = 40 c -2+1 --> -1 c ( b^{29, 40}_2 ∧ b^{29, 40}_1 ∧ -b^{29, 40}_0 ∧ p_1160) -> ( b^{29, 41}_2 ∧ -b^{29, 41}_1 ∧ b^{29, 41}_0) c in CNF: c -b^{29, 40}_2 ∨ -b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ -p_1160 ∨ b^{29, 41}_2 c -b^{29, 40}_2 ∨ -b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ -p_1160 ∨ -b^{29, 41}_1 c -b^{29, 40}_2 ∨ -b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ -p_1160 ∨ b^{29, 41}_0 c in DIMACS: -15011 -15012 15013 -1160 15014 0 -15011 -15012 15013 -1160 -15015 0 -15011 -15012 15013 -1160 15016 0 c -1+1 --> 0 c ( b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ b^{29, 40}_0 ∧ p_1160) -> (-b^{29, 41}_2 ∧ -b^{29, 41}_1 ∧ -b^{29, 41}_0) c in CNF: c -b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ -p_1160 ∨ -b^{29, 41}_2 c -b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ -p_1160 ∨ -b^{29, 41}_1 c -b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ -p_1160 ∨ -b^{29, 41}_0 c in DIMACS: -15011 15012 -15013 -1160 -15014 0 -15011 15012 -15013 -1160 -15015 0 -15011 15012 -15013 -1160 -15016 0 c 0+1 --> 1 c (-b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ -b^{29, 40}_0 ∧ p_1160) -> (-b^{29, 41}_2 ∧ -b^{29, 41}_1 ∧ b^{29, 41}_0) c in CNF: c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ -p_1160 ∨ -b^{29, 41}_2 c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ -p_1160 ∨ -b^{29, 41}_1 c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ -p_1160 ∨ b^{29, 41}_0 c in DIMACS: 15011 15012 15013 -1160 -15014 0 15011 15012 15013 -1160 -15015 0 15011 15012 15013 -1160 15016 0 c 1+1 --> 2 c (-b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ b^{29, 40}_0 ∧ p_1160) -> (-b^{29, 41}_2 ∧ b^{29, 41}_1 ∧ -b^{29, 41}_0) c in CNF: c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ -p_1160 ∨ -b^{29, 41}_2 c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ -p_1160 ∨ b^{29, 41}_1 c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ -p_1160 ∨ -b^{29, 41}_0 c in DIMACS: 15011 15012 -15013 -1160 -15014 0 15011 15012 -15013 -1160 15015 0 15011 15012 -15013 -1160 -15016 0 c 2+1 --> break c (-b^{29, 40}_2 ∧ b^{29, 40}_1 ∧ -b^{29, 40}_0 ∧ p_1160) -> break c in CNF: c b^{29, 40}_2 ∨ -b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ -p_1160 ∨ break c in DIMACS: 15011 -15012 15013 -1160 1162 0 c 2-1 --> 1 c (-b^{29, 40}_2 ∧ b^{29, 40}_1 ∧ -b^{29, 40}_0 ∧ -p_1160) -> (-b^{29, 41}_2 ∧ -b^{29, 41}_1 ∧ b^{29, 41}_0) c in CNF: c b^{29, 40}_2 ∨ -b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ p_1160 ∨ -b^{29, 41}_2 c b^{29, 40}_2 ∨ -b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ p_1160 ∨ -b^{29, 41}_1 c b^{29, 40}_2 ∨ -b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ p_1160 ∨ b^{29, 41}_0 c in DIMACS: 15011 -15012 15013 1160 -15014 0 15011 -15012 15013 1160 -15015 0 15011 -15012 15013 1160 15016 0 c 1-1 --> 0 c (-b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ b^{29, 40}_0 ∧ -p_1160) -> (-b^{29, 41}_2 ∧ -b^{29, 41}_1 ∧ -b^{29, 41}_0) c in CNF: c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ p_1160 ∨ -b^{29, 41}_2 c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ p_1160 ∨ -b^{29, 41}_1 c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ p_1160 ∨ -b^{29, 41}_0 c in DIMACS: 15011 15012 -15013 1160 -15014 0 15011 15012 -15013 1160 -15015 0 15011 15012 -15013 1160 -15016 0 c 0-1 --> -1 c (-b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ -b^{29, 40}_0 ∧ -p_1160) -> ( b^{29, 41}_2 ∧ -b^{29, 41}_1 ∧ b^{29, 41}_0) c in CNF: c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ p_1160 ∨ b^{29, 41}_2 c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ p_1160 ∨ -b^{29, 41}_1 c b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ p_1160 ∨ b^{29, 41}_0 c in DIMACS: 15011 15012 15013 1160 15014 0 15011 15012 15013 1160 -15015 0 15011 15012 15013 1160 15016 0 c -1-1 --> -2 c ( b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ b^{29, 40}_0 ∧ -p_1160) -> ( b^{29, 41}_2 ∧ b^{29, 41}_1 ∧ -b^{29, 41}_0) c in CNF: c -b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ p_1160 ∨ b^{29, 41}_2 c -b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ p_1160 ∨ b^{29, 41}_1 c -b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ p_1160 ∨ -b^{29, 41}_0 c in DIMACS: -15011 15012 -15013 1160 15014 0 -15011 15012 -15013 1160 15015 0 -15011 15012 -15013 1160 -15016 0 c -2-1 --> break c ( b^{29, 40}_2 ∧ b^{29, 40}_1 ∧ -b^{29, 40}_0 ∧ -p_1160) -> break c in CNF: c -b^{29, 40}_2 ∨ -b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ p_1160 ∨ break c in DIMACS: -15011 -15012 15013 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{29, 40}_2 ∧ -b^{29, 40}_1 ∧ -b^{29, 40}_0 ∧ true) c in CNF: c -b^{29, 40}_2 ∨ b^{29, 40}_1 ∨ b^{29, 40}_0 ∨ false c in DIMACS: -15011 15012 15013 0 c 3 does not represent an automaton state. c -(-b^{29, 40}_2 ∧ b^{29, 40}_1 ∧ b^{29, 40}_0 ∧ true) c in CNF: c b^{29, 40}_2 ∨ -b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ false c in DIMACS: 15011 -15012 -15013 0 c -3 does not represent an automaton state. c -( b^{29, 40}_2 ∧ b^{29, 40}_1 ∧ b^{29, 40}_0 ∧ true) c in CNF: c -b^{29, 40}_2 ∨ -b^{29, 40}_1 ∨ -b^{29, 40}_0 ∨ false c in DIMACS: -15011 -15012 -15013 0 c INIT for k = 30 c -b^{30, 1}_2 c -b^{30, 1}_1 c -b^{30, 1}_0 c in DIMACS: -15017 0 -15018 0 -15019 0 c Transitions for k = 30 c i = 1 c -2+1 --> -1 c ( b^{30, 1}_2 ∧ b^{30, 1}_1 ∧ -b^{30, 1}_0 ∧ p_30) -> ( b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ b^{30, 2}_0) c in CNF: c -b^{30, 1}_2 ∨ -b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ -p_30 ∨ b^{30, 2}_2 c -b^{30, 1}_2 ∨ -b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ -p_30 ∨ -b^{30, 2}_1 c -b^{30, 1}_2 ∨ -b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ -p_30 ∨ b^{30, 2}_0 c in DIMACS: -15017 -15018 15019 -30 15020 0 -15017 -15018 15019 -30 -15021 0 -15017 -15018 15019 -30 15022 0 c -1+1 --> 0 c ( b^{30, 1}_2 ∧ -b^{30, 1}_1 ∧ b^{30, 1}_0 ∧ p_30) -> (-b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ -b^{30, 2}_0) c in CNF: c -b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ -p_30 ∨ -b^{30, 2}_2 c -b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ -p_30 ∨ -b^{30, 2}_1 c -b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ -p_30 ∨ -b^{30, 2}_0 c in DIMACS: -15017 15018 -15019 -30 -15020 0 -15017 15018 -15019 -30 -15021 0 -15017 15018 -15019 -30 -15022 0 c 0+1 --> 1 c (-b^{30, 1}_2 ∧ -b^{30, 1}_1 ∧ -b^{30, 1}_0 ∧ p_30) -> (-b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ b^{30, 2}_0) c in CNF: c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ -p_30 ∨ -b^{30, 2}_2 c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ -p_30 ∨ -b^{30, 2}_1 c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ -p_30 ∨ b^{30, 2}_0 c in DIMACS: 15017 15018 15019 -30 -15020 0 15017 15018 15019 -30 -15021 0 15017 15018 15019 -30 15022 0 c 1+1 --> 2 c (-b^{30, 1}_2 ∧ -b^{30, 1}_1 ∧ b^{30, 1}_0 ∧ p_30) -> (-b^{30, 2}_2 ∧ b^{30, 2}_1 ∧ -b^{30, 2}_0) c in CNF: c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ -p_30 ∨ -b^{30, 2}_2 c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ -p_30 ∨ b^{30, 2}_1 c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ -p_30 ∨ -b^{30, 2}_0 c in DIMACS: 15017 15018 -15019 -30 -15020 0 15017 15018 -15019 -30 15021 0 15017 15018 -15019 -30 -15022 0 c 2+1 --> break c (-b^{30, 1}_2 ∧ b^{30, 1}_1 ∧ -b^{30, 1}_0 ∧ p_30) -> break c in CNF: c b^{30, 1}_2 ∨ -b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ -p_30 ∨ break c in DIMACS: 15017 -15018 15019 -30 1162 0 c 2-1 --> 1 c (-b^{30, 1}_2 ∧ b^{30, 1}_1 ∧ -b^{30, 1}_0 ∧ -p_30) -> (-b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ b^{30, 2}_0) c in CNF: c b^{30, 1}_2 ∨ -b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ p_30 ∨ -b^{30, 2}_2 c b^{30, 1}_2 ∨ -b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ p_30 ∨ -b^{30, 2}_1 c b^{30, 1}_2 ∨ -b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ p_30 ∨ b^{30, 2}_0 c in DIMACS: 15017 -15018 15019 30 -15020 0 15017 -15018 15019 30 -15021 0 15017 -15018 15019 30 15022 0 c 1-1 --> 0 c (-b^{30, 1}_2 ∧ -b^{30, 1}_1 ∧ b^{30, 1}_0 ∧ -p_30) -> (-b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ -b^{30, 2}_0) c in CNF: c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ p_30 ∨ -b^{30, 2}_2 c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ p_30 ∨ -b^{30, 2}_1 c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ p_30 ∨ -b^{30, 2}_0 c in DIMACS: 15017 15018 -15019 30 -15020 0 15017 15018 -15019 30 -15021 0 15017 15018 -15019 30 -15022 0 c 0-1 --> -1 c (-b^{30, 1}_2 ∧ -b^{30, 1}_1 ∧ -b^{30, 1}_0 ∧ -p_30) -> ( b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ b^{30, 2}_0) c in CNF: c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ p_30 ∨ b^{30, 2}_2 c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ p_30 ∨ -b^{30, 2}_1 c b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ p_30 ∨ b^{30, 2}_0 c in DIMACS: 15017 15018 15019 30 15020 0 15017 15018 15019 30 -15021 0 15017 15018 15019 30 15022 0 c -1-1 --> -2 c ( b^{30, 1}_2 ∧ -b^{30, 1}_1 ∧ b^{30, 1}_0 ∧ -p_30) -> ( b^{30, 2}_2 ∧ b^{30, 2}_1 ∧ -b^{30, 2}_0) c in CNF: c -b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ p_30 ∨ b^{30, 2}_2 c -b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ p_30 ∨ b^{30, 2}_1 c -b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ p_30 ∨ -b^{30, 2}_0 c in DIMACS: -15017 15018 -15019 30 15020 0 -15017 15018 -15019 30 15021 0 -15017 15018 -15019 30 -15022 0 c -2-1 --> break c ( b^{30, 1}_2 ∧ b^{30, 1}_1 ∧ -b^{30, 1}_0 ∧ -p_30) -> break c in CNF: c -b^{30, 1}_2 ∨ -b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ p_30 ∨ break c in DIMACS: -15017 -15018 15019 30 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 1}_2 ∧ -b^{30, 1}_1 ∧ -b^{30, 1}_0 ∧ true) c in CNF: c -b^{30, 1}_2 ∨ b^{30, 1}_1 ∨ b^{30, 1}_0 ∨ false c in DIMACS: -15017 15018 15019 0 c 3 does not represent an automaton state. c -(-b^{30, 1}_2 ∧ b^{30, 1}_1 ∧ b^{30, 1}_0 ∧ true) c in CNF: c b^{30, 1}_2 ∨ -b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ false c in DIMACS: 15017 -15018 -15019 0 c -3 does not represent an automaton state. c -( b^{30, 1}_2 ∧ b^{30, 1}_1 ∧ b^{30, 1}_0 ∧ true) c in CNF: c -b^{30, 1}_2 ∨ -b^{30, 1}_1 ∨ -b^{30, 1}_0 ∨ false c in DIMACS: -15017 -15018 -15019 0 c i = 2 c -2+1 --> -1 c ( b^{30, 2}_2 ∧ b^{30, 2}_1 ∧ -b^{30, 2}_0 ∧ p_60) -> ( b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ b^{30, 3}_0) c in CNF: c -b^{30, 2}_2 ∨ -b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ -p_60 ∨ b^{30, 3}_2 c -b^{30, 2}_2 ∨ -b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ -p_60 ∨ -b^{30, 3}_1 c -b^{30, 2}_2 ∨ -b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ -p_60 ∨ b^{30, 3}_0 c in DIMACS: -15020 -15021 15022 -60 15023 0 -15020 -15021 15022 -60 -15024 0 -15020 -15021 15022 -60 15025 0 c -1+1 --> 0 c ( b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ b^{30, 2}_0 ∧ p_60) -> (-b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ -b^{30, 3}_0) c in CNF: c -b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ -p_60 ∨ -b^{30, 3}_2 c -b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ -p_60 ∨ -b^{30, 3}_1 c -b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ -p_60 ∨ -b^{30, 3}_0 c in DIMACS: -15020 15021 -15022 -60 -15023 0 -15020 15021 -15022 -60 -15024 0 -15020 15021 -15022 -60 -15025 0 c 0+1 --> 1 c (-b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ -b^{30, 2}_0 ∧ p_60) -> (-b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ b^{30, 3}_0) c in CNF: c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ -p_60 ∨ -b^{30, 3}_2 c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ -p_60 ∨ -b^{30, 3}_1 c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ -p_60 ∨ b^{30, 3}_0 c in DIMACS: 15020 15021 15022 -60 -15023 0 15020 15021 15022 -60 -15024 0 15020 15021 15022 -60 15025 0 c 1+1 --> 2 c (-b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ b^{30, 2}_0 ∧ p_60) -> (-b^{30, 3}_2 ∧ b^{30, 3}_1 ∧ -b^{30, 3}_0) c in CNF: c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ -p_60 ∨ -b^{30, 3}_2 c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ -p_60 ∨ b^{30, 3}_1 c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ -p_60 ∨ -b^{30, 3}_0 c in DIMACS: 15020 15021 -15022 -60 -15023 0 15020 15021 -15022 -60 15024 0 15020 15021 -15022 -60 -15025 0 c 2+1 --> break c (-b^{30, 2}_2 ∧ b^{30, 2}_1 ∧ -b^{30, 2}_0 ∧ p_60) -> break c in CNF: c b^{30, 2}_2 ∨ -b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ -p_60 ∨ break c in DIMACS: 15020 -15021 15022 -60 1162 0 c 2-1 --> 1 c (-b^{30, 2}_2 ∧ b^{30, 2}_1 ∧ -b^{30, 2}_0 ∧ -p_60) -> (-b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ b^{30, 3}_0) c in CNF: c b^{30, 2}_2 ∨ -b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ p_60 ∨ -b^{30, 3}_2 c b^{30, 2}_2 ∨ -b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ p_60 ∨ -b^{30, 3}_1 c b^{30, 2}_2 ∨ -b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ p_60 ∨ b^{30, 3}_0 c in DIMACS: 15020 -15021 15022 60 -15023 0 15020 -15021 15022 60 -15024 0 15020 -15021 15022 60 15025 0 c 1-1 --> 0 c (-b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ b^{30, 2}_0 ∧ -p_60) -> (-b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ -b^{30, 3}_0) c in CNF: c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ p_60 ∨ -b^{30, 3}_2 c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ p_60 ∨ -b^{30, 3}_1 c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ p_60 ∨ -b^{30, 3}_0 c in DIMACS: 15020 15021 -15022 60 -15023 0 15020 15021 -15022 60 -15024 0 15020 15021 -15022 60 -15025 0 c 0-1 --> -1 c (-b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ -b^{30, 2}_0 ∧ -p_60) -> ( b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ b^{30, 3}_0) c in CNF: c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ p_60 ∨ b^{30, 3}_2 c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ p_60 ∨ -b^{30, 3}_1 c b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ p_60 ∨ b^{30, 3}_0 c in DIMACS: 15020 15021 15022 60 15023 0 15020 15021 15022 60 -15024 0 15020 15021 15022 60 15025 0 c -1-1 --> -2 c ( b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ b^{30, 2}_0 ∧ -p_60) -> ( b^{30, 3}_2 ∧ b^{30, 3}_1 ∧ -b^{30, 3}_0) c in CNF: c -b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ p_60 ∨ b^{30, 3}_2 c -b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ p_60 ∨ b^{30, 3}_1 c -b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ p_60 ∨ -b^{30, 3}_0 c in DIMACS: -15020 15021 -15022 60 15023 0 -15020 15021 -15022 60 15024 0 -15020 15021 -15022 60 -15025 0 c -2-1 --> break c ( b^{30, 2}_2 ∧ b^{30, 2}_1 ∧ -b^{30, 2}_0 ∧ -p_60) -> break c in CNF: c -b^{30, 2}_2 ∨ -b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ p_60 ∨ break c in DIMACS: -15020 -15021 15022 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 2}_2 ∧ -b^{30, 2}_1 ∧ -b^{30, 2}_0 ∧ true) c in CNF: c -b^{30, 2}_2 ∨ b^{30, 2}_1 ∨ b^{30, 2}_0 ∨ false c in DIMACS: -15020 15021 15022 0 c 3 does not represent an automaton state. c -(-b^{30, 2}_2 ∧ b^{30, 2}_1 ∧ b^{30, 2}_0 ∧ true) c in CNF: c b^{30, 2}_2 ∨ -b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ false c in DIMACS: 15020 -15021 -15022 0 c -3 does not represent an automaton state. c -( b^{30, 2}_2 ∧ b^{30, 2}_1 ∧ b^{30, 2}_0 ∧ true) c in CNF: c -b^{30, 2}_2 ∨ -b^{30, 2}_1 ∨ -b^{30, 2}_0 ∨ false c in DIMACS: -15020 -15021 -15022 0 c i = 3 c -2+1 --> -1 c ( b^{30, 3}_2 ∧ b^{30, 3}_1 ∧ -b^{30, 3}_0 ∧ p_90) -> ( b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ b^{30, 4}_0) c in CNF: c -b^{30, 3}_2 ∨ -b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ -p_90 ∨ b^{30, 4}_2 c -b^{30, 3}_2 ∨ -b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ -p_90 ∨ -b^{30, 4}_1 c -b^{30, 3}_2 ∨ -b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ -p_90 ∨ b^{30, 4}_0 c in DIMACS: -15023 -15024 15025 -90 15026 0 -15023 -15024 15025 -90 -15027 0 -15023 -15024 15025 -90 15028 0 c -1+1 --> 0 c ( b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ b^{30, 3}_0 ∧ p_90) -> (-b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ -b^{30, 4}_0) c in CNF: c -b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ -p_90 ∨ -b^{30, 4}_2 c -b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ -p_90 ∨ -b^{30, 4}_1 c -b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ -p_90 ∨ -b^{30, 4}_0 c in DIMACS: -15023 15024 -15025 -90 -15026 0 -15023 15024 -15025 -90 -15027 0 -15023 15024 -15025 -90 -15028 0 c 0+1 --> 1 c (-b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ -b^{30, 3}_0 ∧ p_90) -> (-b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ b^{30, 4}_0) c in CNF: c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ -p_90 ∨ -b^{30, 4}_2 c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ -p_90 ∨ -b^{30, 4}_1 c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ -p_90 ∨ b^{30, 4}_0 c in DIMACS: 15023 15024 15025 -90 -15026 0 15023 15024 15025 -90 -15027 0 15023 15024 15025 -90 15028 0 c 1+1 --> 2 c (-b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ b^{30, 3}_0 ∧ p_90) -> (-b^{30, 4}_2 ∧ b^{30, 4}_1 ∧ -b^{30, 4}_0) c in CNF: c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ -p_90 ∨ -b^{30, 4}_2 c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ -p_90 ∨ b^{30, 4}_1 c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ -p_90 ∨ -b^{30, 4}_0 c in DIMACS: 15023 15024 -15025 -90 -15026 0 15023 15024 -15025 -90 15027 0 15023 15024 -15025 -90 -15028 0 c 2+1 --> break c (-b^{30, 3}_2 ∧ b^{30, 3}_1 ∧ -b^{30, 3}_0 ∧ p_90) -> break c in CNF: c b^{30, 3}_2 ∨ -b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ -p_90 ∨ break c in DIMACS: 15023 -15024 15025 -90 1162 0 c 2-1 --> 1 c (-b^{30, 3}_2 ∧ b^{30, 3}_1 ∧ -b^{30, 3}_0 ∧ -p_90) -> (-b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ b^{30, 4}_0) c in CNF: c b^{30, 3}_2 ∨ -b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ p_90 ∨ -b^{30, 4}_2 c b^{30, 3}_2 ∨ -b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ p_90 ∨ -b^{30, 4}_1 c b^{30, 3}_2 ∨ -b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ p_90 ∨ b^{30, 4}_0 c in DIMACS: 15023 -15024 15025 90 -15026 0 15023 -15024 15025 90 -15027 0 15023 -15024 15025 90 15028 0 c 1-1 --> 0 c (-b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ b^{30, 3}_0 ∧ -p_90) -> (-b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ -b^{30, 4}_0) c in CNF: c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ p_90 ∨ -b^{30, 4}_2 c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ p_90 ∨ -b^{30, 4}_1 c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ p_90 ∨ -b^{30, 4}_0 c in DIMACS: 15023 15024 -15025 90 -15026 0 15023 15024 -15025 90 -15027 0 15023 15024 -15025 90 -15028 0 c 0-1 --> -1 c (-b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ -b^{30, 3}_0 ∧ -p_90) -> ( b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ b^{30, 4}_0) c in CNF: c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ p_90 ∨ b^{30, 4}_2 c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ p_90 ∨ -b^{30, 4}_1 c b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ p_90 ∨ b^{30, 4}_0 c in DIMACS: 15023 15024 15025 90 15026 0 15023 15024 15025 90 -15027 0 15023 15024 15025 90 15028 0 c -1-1 --> -2 c ( b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ b^{30, 3}_0 ∧ -p_90) -> ( b^{30, 4}_2 ∧ b^{30, 4}_1 ∧ -b^{30, 4}_0) c in CNF: c -b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ p_90 ∨ b^{30, 4}_2 c -b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ p_90 ∨ b^{30, 4}_1 c -b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ p_90 ∨ -b^{30, 4}_0 c in DIMACS: -15023 15024 -15025 90 15026 0 -15023 15024 -15025 90 15027 0 -15023 15024 -15025 90 -15028 0 c -2-1 --> break c ( b^{30, 3}_2 ∧ b^{30, 3}_1 ∧ -b^{30, 3}_0 ∧ -p_90) -> break c in CNF: c -b^{30, 3}_2 ∨ -b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ p_90 ∨ break c in DIMACS: -15023 -15024 15025 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 3}_2 ∧ -b^{30, 3}_1 ∧ -b^{30, 3}_0 ∧ true) c in CNF: c -b^{30, 3}_2 ∨ b^{30, 3}_1 ∨ b^{30, 3}_0 ∨ false c in DIMACS: -15023 15024 15025 0 c 3 does not represent an automaton state. c -(-b^{30, 3}_2 ∧ b^{30, 3}_1 ∧ b^{30, 3}_0 ∧ true) c in CNF: c b^{30, 3}_2 ∨ -b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ false c in DIMACS: 15023 -15024 -15025 0 c -3 does not represent an automaton state. c -( b^{30, 3}_2 ∧ b^{30, 3}_1 ∧ b^{30, 3}_0 ∧ true) c in CNF: c -b^{30, 3}_2 ∨ -b^{30, 3}_1 ∨ -b^{30, 3}_0 ∨ false c in DIMACS: -15023 -15024 -15025 0 c i = 4 c -2+1 --> -1 c ( b^{30, 4}_2 ∧ b^{30, 4}_1 ∧ -b^{30, 4}_0 ∧ p_120) -> ( b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ b^{30, 5}_0) c in CNF: c -b^{30, 4}_2 ∨ -b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ -p_120 ∨ b^{30, 5}_2 c -b^{30, 4}_2 ∨ -b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ -p_120 ∨ -b^{30, 5}_1 c -b^{30, 4}_2 ∨ -b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ -p_120 ∨ b^{30, 5}_0 c in DIMACS: -15026 -15027 15028 -120 15029 0 -15026 -15027 15028 -120 -15030 0 -15026 -15027 15028 -120 15031 0 c -1+1 --> 0 c ( b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ b^{30, 4}_0 ∧ p_120) -> (-b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ -b^{30, 5}_0) c in CNF: c -b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ -p_120 ∨ -b^{30, 5}_2 c -b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ -p_120 ∨ -b^{30, 5}_1 c -b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ -p_120 ∨ -b^{30, 5}_0 c in DIMACS: -15026 15027 -15028 -120 -15029 0 -15026 15027 -15028 -120 -15030 0 -15026 15027 -15028 -120 -15031 0 c 0+1 --> 1 c (-b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ -b^{30, 4}_0 ∧ p_120) -> (-b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ b^{30, 5}_0) c in CNF: c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ -p_120 ∨ -b^{30, 5}_2 c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ -p_120 ∨ -b^{30, 5}_1 c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ -p_120 ∨ b^{30, 5}_0 c in DIMACS: 15026 15027 15028 -120 -15029 0 15026 15027 15028 -120 -15030 0 15026 15027 15028 -120 15031 0 c 1+1 --> 2 c (-b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ b^{30, 4}_0 ∧ p_120) -> (-b^{30, 5}_2 ∧ b^{30, 5}_1 ∧ -b^{30, 5}_0) c in CNF: c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ -p_120 ∨ -b^{30, 5}_2 c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ -p_120 ∨ b^{30, 5}_1 c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ -p_120 ∨ -b^{30, 5}_0 c in DIMACS: 15026 15027 -15028 -120 -15029 0 15026 15027 -15028 -120 15030 0 15026 15027 -15028 -120 -15031 0 c 2+1 --> break c (-b^{30, 4}_2 ∧ b^{30, 4}_1 ∧ -b^{30, 4}_0 ∧ p_120) -> break c in CNF: c b^{30, 4}_2 ∨ -b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ -p_120 ∨ break c in DIMACS: 15026 -15027 15028 -120 1162 0 c 2-1 --> 1 c (-b^{30, 4}_2 ∧ b^{30, 4}_1 ∧ -b^{30, 4}_0 ∧ -p_120) -> (-b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ b^{30, 5}_0) c in CNF: c b^{30, 4}_2 ∨ -b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ p_120 ∨ -b^{30, 5}_2 c b^{30, 4}_2 ∨ -b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ p_120 ∨ -b^{30, 5}_1 c b^{30, 4}_2 ∨ -b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ p_120 ∨ b^{30, 5}_0 c in DIMACS: 15026 -15027 15028 120 -15029 0 15026 -15027 15028 120 -15030 0 15026 -15027 15028 120 15031 0 c 1-1 --> 0 c (-b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ b^{30, 4}_0 ∧ -p_120) -> (-b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ -b^{30, 5}_0) c in CNF: c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ p_120 ∨ -b^{30, 5}_2 c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ p_120 ∨ -b^{30, 5}_1 c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ p_120 ∨ -b^{30, 5}_0 c in DIMACS: 15026 15027 -15028 120 -15029 0 15026 15027 -15028 120 -15030 0 15026 15027 -15028 120 -15031 0 c 0-1 --> -1 c (-b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ -b^{30, 4}_0 ∧ -p_120) -> ( b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ b^{30, 5}_0) c in CNF: c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ p_120 ∨ b^{30, 5}_2 c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ p_120 ∨ -b^{30, 5}_1 c b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ p_120 ∨ b^{30, 5}_0 c in DIMACS: 15026 15027 15028 120 15029 0 15026 15027 15028 120 -15030 0 15026 15027 15028 120 15031 0 c -1-1 --> -2 c ( b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ b^{30, 4}_0 ∧ -p_120) -> ( b^{30, 5}_2 ∧ b^{30, 5}_1 ∧ -b^{30, 5}_0) c in CNF: c -b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ p_120 ∨ b^{30, 5}_2 c -b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ p_120 ∨ b^{30, 5}_1 c -b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ p_120 ∨ -b^{30, 5}_0 c in DIMACS: -15026 15027 -15028 120 15029 0 -15026 15027 -15028 120 15030 0 -15026 15027 -15028 120 -15031 0 c -2-1 --> break c ( b^{30, 4}_2 ∧ b^{30, 4}_1 ∧ -b^{30, 4}_0 ∧ -p_120) -> break c in CNF: c -b^{30, 4}_2 ∨ -b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ p_120 ∨ break c in DIMACS: -15026 -15027 15028 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 4}_2 ∧ -b^{30, 4}_1 ∧ -b^{30, 4}_0 ∧ true) c in CNF: c -b^{30, 4}_2 ∨ b^{30, 4}_1 ∨ b^{30, 4}_0 ∨ false c in DIMACS: -15026 15027 15028 0 c 3 does not represent an automaton state. c -(-b^{30, 4}_2 ∧ b^{30, 4}_1 ∧ b^{30, 4}_0 ∧ true) c in CNF: c b^{30, 4}_2 ∨ -b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ false c in DIMACS: 15026 -15027 -15028 0 c -3 does not represent an automaton state. c -( b^{30, 4}_2 ∧ b^{30, 4}_1 ∧ b^{30, 4}_0 ∧ true) c in CNF: c -b^{30, 4}_2 ∨ -b^{30, 4}_1 ∨ -b^{30, 4}_0 ∨ false c in DIMACS: -15026 -15027 -15028 0 c i = 5 c -2+1 --> -1 c ( b^{30, 5}_2 ∧ b^{30, 5}_1 ∧ -b^{30, 5}_0 ∧ p_150) -> ( b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ b^{30, 6}_0) c in CNF: c -b^{30, 5}_2 ∨ -b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ -p_150 ∨ b^{30, 6}_2 c -b^{30, 5}_2 ∨ -b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ -p_150 ∨ -b^{30, 6}_1 c -b^{30, 5}_2 ∨ -b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ -p_150 ∨ b^{30, 6}_0 c in DIMACS: -15029 -15030 15031 -150 15032 0 -15029 -15030 15031 -150 -15033 0 -15029 -15030 15031 -150 15034 0 c -1+1 --> 0 c ( b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ b^{30, 5}_0 ∧ p_150) -> (-b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ -b^{30, 6}_0) c in CNF: c -b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ -p_150 ∨ -b^{30, 6}_2 c -b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ -p_150 ∨ -b^{30, 6}_1 c -b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ -p_150 ∨ -b^{30, 6}_0 c in DIMACS: -15029 15030 -15031 -150 -15032 0 -15029 15030 -15031 -150 -15033 0 -15029 15030 -15031 -150 -15034 0 c 0+1 --> 1 c (-b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ -b^{30, 5}_0 ∧ p_150) -> (-b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ b^{30, 6}_0) c in CNF: c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ -p_150 ∨ -b^{30, 6}_2 c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ -p_150 ∨ -b^{30, 6}_1 c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ -p_150 ∨ b^{30, 6}_0 c in DIMACS: 15029 15030 15031 -150 -15032 0 15029 15030 15031 -150 -15033 0 15029 15030 15031 -150 15034 0 c 1+1 --> 2 c (-b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ b^{30, 5}_0 ∧ p_150) -> (-b^{30, 6}_2 ∧ b^{30, 6}_1 ∧ -b^{30, 6}_0) c in CNF: c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ -p_150 ∨ -b^{30, 6}_2 c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ -p_150 ∨ b^{30, 6}_1 c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ -p_150 ∨ -b^{30, 6}_0 c in DIMACS: 15029 15030 -15031 -150 -15032 0 15029 15030 -15031 -150 15033 0 15029 15030 -15031 -150 -15034 0 c 2+1 --> break c (-b^{30, 5}_2 ∧ b^{30, 5}_1 ∧ -b^{30, 5}_0 ∧ p_150) -> break c in CNF: c b^{30, 5}_2 ∨ -b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ -p_150 ∨ break c in DIMACS: 15029 -15030 15031 -150 1162 0 c 2-1 --> 1 c (-b^{30, 5}_2 ∧ b^{30, 5}_1 ∧ -b^{30, 5}_0 ∧ -p_150) -> (-b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ b^{30, 6}_0) c in CNF: c b^{30, 5}_2 ∨ -b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ p_150 ∨ -b^{30, 6}_2 c b^{30, 5}_2 ∨ -b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ p_150 ∨ -b^{30, 6}_1 c b^{30, 5}_2 ∨ -b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ p_150 ∨ b^{30, 6}_0 c in DIMACS: 15029 -15030 15031 150 -15032 0 15029 -15030 15031 150 -15033 0 15029 -15030 15031 150 15034 0 c 1-1 --> 0 c (-b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ b^{30, 5}_0 ∧ -p_150) -> (-b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ -b^{30, 6}_0) c in CNF: c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ p_150 ∨ -b^{30, 6}_2 c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ p_150 ∨ -b^{30, 6}_1 c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ p_150 ∨ -b^{30, 6}_0 c in DIMACS: 15029 15030 -15031 150 -15032 0 15029 15030 -15031 150 -15033 0 15029 15030 -15031 150 -15034 0 c 0-1 --> -1 c (-b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ -b^{30, 5}_0 ∧ -p_150) -> ( b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ b^{30, 6}_0) c in CNF: c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ p_150 ∨ b^{30, 6}_2 c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ p_150 ∨ -b^{30, 6}_1 c b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ p_150 ∨ b^{30, 6}_0 c in DIMACS: 15029 15030 15031 150 15032 0 15029 15030 15031 150 -15033 0 15029 15030 15031 150 15034 0 c -1-1 --> -2 c ( b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ b^{30, 5}_0 ∧ -p_150) -> ( b^{30, 6}_2 ∧ b^{30, 6}_1 ∧ -b^{30, 6}_0) c in CNF: c -b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ p_150 ∨ b^{30, 6}_2 c -b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ p_150 ∨ b^{30, 6}_1 c -b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ p_150 ∨ -b^{30, 6}_0 c in DIMACS: -15029 15030 -15031 150 15032 0 -15029 15030 -15031 150 15033 0 -15029 15030 -15031 150 -15034 0 c -2-1 --> break c ( b^{30, 5}_2 ∧ b^{30, 5}_1 ∧ -b^{30, 5}_0 ∧ -p_150) -> break c in CNF: c -b^{30, 5}_2 ∨ -b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ p_150 ∨ break c in DIMACS: -15029 -15030 15031 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 5}_2 ∧ -b^{30, 5}_1 ∧ -b^{30, 5}_0 ∧ true) c in CNF: c -b^{30, 5}_2 ∨ b^{30, 5}_1 ∨ b^{30, 5}_0 ∨ false c in DIMACS: -15029 15030 15031 0 c 3 does not represent an automaton state. c -(-b^{30, 5}_2 ∧ b^{30, 5}_1 ∧ b^{30, 5}_0 ∧ true) c in CNF: c b^{30, 5}_2 ∨ -b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ false c in DIMACS: 15029 -15030 -15031 0 c -3 does not represent an automaton state. c -( b^{30, 5}_2 ∧ b^{30, 5}_1 ∧ b^{30, 5}_0 ∧ true) c in CNF: c -b^{30, 5}_2 ∨ -b^{30, 5}_1 ∨ -b^{30, 5}_0 ∨ false c in DIMACS: -15029 -15030 -15031 0 c i = 6 c -2+1 --> -1 c ( b^{30, 6}_2 ∧ b^{30, 6}_1 ∧ -b^{30, 6}_0 ∧ p_180) -> ( b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ b^{30, 7}_0) c in CNF: c -b^{30, 6}_2 ∨ -b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ -p_180 ∨ b^{30, 7}_2 c -b^{30, 6}_2 ∨ -b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ -p_180 ∨ -b^{30, 7}_1 c -b^{30, 6}_2 ∨ -b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ -p_180 ∨ b^{30, 7}_0 c in DIMACS: -15032 -15033 15034 -180 15035 0 -15032 -15033 15034 -180 -15036 0 -15032 -15033 15034 -180 15037 0 c -1+1 --> 0 c ( b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ b^{30, 6}_0 ∧ p_180) -> (-b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ -b^{30, 7}_0) c in CNF: c -b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ -p_180 ∨ -b^{30, 7}_2 c -b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ -p_180 ∨ -b^{30, 7}_1 c -b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ -p_180 ∨ -b^{30, 7}_0 c in DIMACS: -15032 15033 -15034 -180 -15035 0 -15032 15033 -15034 -180 -15036 0 -15032 15033 -15034 -180 -15037 0 c 0+1 --> 1 c (-b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ -b^{30, 6}_0 ∧ p_180) -> (-b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ b^{30, 7}_0) c in CNF: c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ -p_180 ∨ -b^{30, 7}_2 c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ -p_180 ∨ -b^{30, 7}_1 c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ -p_180 ∨ b^{30, 7}_0 c in DIMACS: 15032 15033 15034 -180 -15035 0 15032 15033 15034 -180 -15036 0 15032 15033 15034 -180 15037 0 c 1+1 --> 2 c (-b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ b^{30, 6}_0 ∧ p_180) -> (-b^{30, 7}_2 ∧ b^{30, 7}_1 ∧ -b^{30, 7}_0) c in CNF: c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ -p_180 ∨ -b^{30, 7}_2 c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ -p_180 ∨ b^{30, 7}_1 c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ -p_180 ∨ -b^{30, 7}_0 c in DIMACS: 15032 15033 -15034 -180 -15035 0 15032 15033 -15034 -180 15036 0 15032 15033 -15034 -180 -15037 0 c 2+1 --> break c (-b^{30, 6}_2 ∧ b^{30, 6}_1 ∧ -b^{30, 6}_0 ∧ p_180) -> break c in CNF: c b^{30, 6}_2 ∨ -b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ -p_180 ∨ break c in DIMACS: 15032 -15033 15034 -180 1162 0 c 2-1 --> 1 c (-b^{30, 6}_2 ∧ b^{30, 6}_1 ∧ -b^{30, 6}_0 ∧ -p_180) -> (-b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ b^{30, 7}_0) c in CNF: c b^{30, 6}_2 ∨ -b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ p_180 ∨ -b^{30, 7}_2 c b^{30, 6}_2 ∨ -b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ p_180 ∨ -b^{30, 7}_1 c b^{30, 6}_2 ∨ -b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ p_180 ∨ b^{30, 7}_0 c in DIMACS: 15032 -15033 15034 180 -15035 0 15032 -15033 15034 180 -15036 0 15032 -15033 15034 180 15037 0 c 1-1 --> 0 c (-b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ b^{30, 6}_0 ∧ -p_180) -> (-b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ -b^{30, 7}_0) c in CNF: c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ p_180 ∨ -b^{30, 7}_2 c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ p_180 ∨ -b^{30, 7}_1 c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ p_180 ∨ -b^{30, 7}_0 c in DIMACS: 15032 15033 -15034 180 -15035 0 15032 15033 -15034 180 -15036 0 15032 15033 -15034 180 -15037 0 c 0-1 --> -1 c (-b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ -b^{30, 6}_0 ∧ -p_180) -> ( b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ b^{30, 7}_0) c in CNF: c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ p_180 ∨ b^{30, 7}_2 c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ p_180 ∨ -b^{30, 7}_1 c b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ p_180 ∨ b^{30, 7}_0 c in DIMACS: 15032 15033 15034 180 15035 0 15032 15033 15034 180 -15036 0 15032 15033 15034 180 15037 0 c -1-1 --> -2 c ( b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ b^{30, 6}_0 ∧ -p_180) -> ( b^{30, 7}_2 ∧ b^{30, 7}_1 ∧ -b^{30, 7}_0) c in CNF: c -b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ p_180 ∨ b^{30, 7}_2 c -b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ p_180 ∨ b^{30, 7}_1 c -b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ p_180 ∨ -b^{30, 7}_0 c in DIMACS: -15032 15033 -15034 180 15035 0 -15032 15033 -15034 180 15036 0 -15032 15033 -15034 180 -15037 0 c -2-1 --> break c ( b^{30, 6}_2 ∧ b^{30, 6}_1 ∧ -b^{30, 6}_0 ∧ -p_180) -> break c in CNF: c -b^{30, 6}_2 ∨ -b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ p_180 ∨ break c in DIMACS: -15032 -15033 15034 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 6}_2 ∧ -b^{30, 6}_1 ∧ -b^{30, 6}_0 ∧ true) c in CNF: c -b^{30, 6}_2 ∨ b^{30, 6}_1 ∨ b^{30, 6}_0 ∨ false c in DIMACS: -15032 15033 15034 0 c 3 does not represent an automaton state. c -(-b^{30, 6}_2 ∧ b^{30, 6}_1 ∧ b^{30, 6}_0 ∧ true) c in CNF: c b^{30, 6}_2 ∨ -b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ false c in DIMACS: 15032 -15033 -15034 0 c -3 does not represent an automaton state. c -( b^{30, 6}_2 ∧ b^{30, 6}_1 ∧ b^{30, 6}_0 ∧ true) c in CNF: c -b^{30, 6}_2 ∨ -b^{30, 6}_1 ∨ -b^{30, 6}_0 ∨ false c in DIMACS: -15032 -15033 -15034 0 c i = 7 c -2+1 --> -1 c ( b^{30, 7}_2 ∧ b^{30, 7}_1 ∧ -b^{30, 7}_0 ∧ p_210) -> ( b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ b^{30, 8}_0) c in CNF: c -b^{30, 7}_2 ∨ -b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ -p_210 ∨ b^{30, 8}_2 c -b^{30, 7}_2 ∨ -b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ -p_210 ∨ -b^{30, 8}_1 c -b^{30, 7}_2 ∨ -b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ -p_210 ∨ b^{30, 8}_0 c in DIMACS: -15035 -15036 15037 -210 15038 0 -15035 -15036 15037 -210 -15039 0 -15035 -15036 15037 -210 15040 0 c -1+1 --> 0 c ( b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ b^{30, 7}_0 ∧ p_210) -> (-b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ -b^{30, 8}_0) c in CNF: c -b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ -p_210 ∨ -b^{30, 8}_2 c -b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ -p_210 ∨ -b^{30, 8}_1 c -b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ -p_210 ∨ -b^{30, 8}_0 c in DIMACS: -15035 15036 -15037 -210 -15038 0 -15035 15036 -15037 -210 -15039 0 -15035 15036 -15037 -210 -15040 0 c 0+1 --> 1 c (-b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ -b^{30, 7}_0 ∧ p_210) -> (-b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ b^{30, 8}_0) c in CNF: c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ -p_210 ∨ -b^{30, 8}_2 c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ -p_210 ∨ -b^{30, 8}_1 c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ -p_210 ∨ b^{30, 8}_0 c in DIMACS: 15035 15036 15037 -210 -15038 0 15035 15036 15037 -210 -15039 0 15035 15036 15037 -210 15040 0 c 1+1 --> 2 c (-b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ b^{30, 7}_0 ∧ p_210) -> (-b^{30, 8}_2 ∧ b^{30, 8}_1 ∧ -b^{30, 8}_0) c in CNF: c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ -p_210 ∨ -b^{30, 8}_2 c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ -p_210 ∨ b^{30, 8}_1 c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ -p_210 ∨ -b^{30, 8}_0 c in DIMACS: 15035 15036 -15037 -210 -15038 0 15035 15036 -15037 -210 15039 0 15035 15036 -15037 -210 -15040 0 c 2+1 --> break c (-b^{30, 7}_2 ∧ b^{30, 7}_1 ∧ -b^{30, 7}_0 ∧ p_210) -> break c in CNF: c b^{30, 7}_2 ∨ -b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ -p_210 ∨ break c in DIMACS: 15035 -15036 15037 -210 1162 0 c 2-1 --> 1 c (-b^{30, 7}_2 ∧ b^{30, 7}_1 ∧ -b^{30, 7}_0 ∧ -p_210) -> (-b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ b^{30, 8}_0) c in CNF: c b^{30, 7}_2 ∨ -b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ p_210 ∨ -b^{30, 8}_2 c b^{30, 7}_2 ∨ -b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ p_210 ∨ -b^{30, 8}_1 c b^{30, 7}_2 ∨ -b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ p_210 ∨ b^{30, 8}_0 c in DIMACS: 15035 -15036 15037 210 -15038 0 15035 -15036 15037 210 -15039 0 15035 -15036 15037 210 15040 0 c 1-1 --> 0 c (-b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ b^{30, 7}_0 ∧ -p_210) -> (-b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ -b^{30, 8}_0) c in CNF: c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ p_210 ∨ -b^{30, 8}_2 c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ p_210 ∨ -b^{30, 8}_1 c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ p_210 ∨ -b^{30, 8}_0 c in DIMACS: 15035 15036 -15037 210 -15038 0 15035 15036 -15037 210 -15039 0 15035 15036 -15037 210 -15040 0 c 0-1 --> -1 c (-b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ -b^{30, 7}_0 ∧ -p_210) -> ( b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ b^{30, 8}_0) c in CNF: c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ p_210 ∨ b^{30, 8}_2 c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ p_210 ∨ -b^{30, 8}_1 c b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ p_210 ∨ b^{30, 8}_0 c in DIMACS: 15035 15036 15037 210 15038 0 15035 15036 15037 210 -15039 0 15035 15036 15037 210 15040 0 c -1-1 --> -2 c ( b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ b^{30, 7}_0 ∧ -p_210) -> ( b^{30, 8}_2 ∧ b^{30, 8}_1 ∧ -b^{30, 8}_0) c in CNF: c -b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ p_210 ∨ b^{30, 8}_2 c -b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ p_210 ∨ b^{30, 8}_1 c -b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ p_210 ∨ -b^{30, 8}_0 c in DIMACS: -15035 15036 -15037 210 15038 0 -15035 15036 -15037 210 15039 0 -15035 15036 -15037 210 -15040 0 c -2-1 --> break c ( b^{30, 7}_2 ∧ b^{30, 7}_1 ∧ -b^{30, 7}_0 ∧ -p_210) -> break c in CNF: c -b^{30, 7}_2 ∨ -b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ p_210 ∨ break c in DIMACS: -15035 -15036 15037 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 7}_2 ∧ -b^{30, 7}_1 ∧ -b^{30, 7}_0 ∧ true) c in CNF: c -b^{30, 7}_2 ∨ b^{30, 7}_1 ∨ b^{30, 7}_0 ∨ false c in DIMACS: -15035 15036 15037 0 c 3 does not represent an automaton state. c -(-b^{30, 7}_2 ∧ b^{30, 7}_1 ∧ b^{30, 7}_0 ∧ true) c in CNF: c b^{30, 7}_2 ∨ -b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ false c in DIMACS: 15035 -15036 -15037 0 c -3 does not represent an automaton state. c -( b^{30, 7}_2 ∧ b^{30, 7}_1 ∧ b^{30, 7}_0 ∧ true) c in CNF: c -b^{30, 7}_2 ∨ -b^{30, 7}_1 ∨ -b^{30, 7}_0 ∨ false c in DIMACS: -15035 -15036 -15037 0 c i = 8 c -2+1 --> -1 c ( b^{30, 8}_2 ∧ b^{30, 8}_1 ∧ -b^{30, 8}_0 ∧ p_240) -> ( b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ b^{30, 9}_0) c in CNF: c -b^{30, 8}_2 ∨ -b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ -p_240 ∨ b^{30, 9}_2 c -b^{30, 8}_2 ∨ -b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ -p_240 ∨ -b^{30, 9}_1 c -b^{30, 8}_2 ∨ -b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ -p_240 ∨ b^{30, 9}_0 c in DIMACS: -15038 -15039 15040 -240 15041 0 -15038 -15039 15040 -240 -15042 0 -15038 -15039 15040 -240 15043 0 c -1+1 --> 0 c ( b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ b^{30, 8}_0 ∧ p_240) -> (-b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ -b^{30, 9}_0) c in CNF: c -b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ -p_240 ∨ -b^{30, 9}_2 c -b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ -p_240 ∨ -b^{30, 9}_1 c -b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ -p_240 ∨ -b^{30, 9}_0 c in DIMACS: -15038 15039 -15040 -240 -15041 0 -15038 15039 -15040 -240 -15042 0 -15038 15039 -15040 -240 -15043 0 c 0+1 --> 1 c (-b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ -b^{30, 8}_0 ∧ p_240) -> (-b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ b^{30, 9}_0) c in CNF: c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ -p_240 ∨ -b^{30, 9}_2 c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ -p_240 ∨ -b^{30, 9}_1 c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ -p_240 ∨ b^{30, 9}_0 c in DIMACS: 15038 15039 15040 -240 -15041 0 15038 15039 15040 -240 -15042 0 15038 15039 15040 -240 15043 0 c 1+1 --> 2 c (-b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ b^{30, 8}_0 ∧ p_240) -> (-b^{30, 9}_2 ∧ b^{30, 9}_1 ∧ -b^{30, 9}_0) c in CNF: c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ -p_240 ∨ -b^{30, 9}_2 c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ -p_240 ∨ b^{30, 9}_1 c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ -p_240 ∨ -b^{30, 9}_0 c in DIMACS: 15038 15039 -15040 -240 -15041 0 15038 15039 -15040 -240 15042 0 15038 15039 -15040 -240 -15043 0 c 2+1 --> break c (-b^{30, 8}_2 ∧ b^{30, 8}_1 ∧ -b^{30, 8}_0 ∧ p_240) -> break c in CNF: c b^{30, 8}_2 ∨ -b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ -p_240 ∨ break c in DIMACS: 15038 -15039 15040 -240 1162 0 c 2-1 --> 1 c (-b^{30, 8}_2 ∧ b^{30, 8}_1 ∧ -b^{30, 8}_0 ∧ -p_240) -> (-b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ b^{30, 9}_0) c in CNF: c b^{30, 8}_2 ∨ -b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ p_240 ∨ -b^{30, 9}_2 c b^{30, 8}_2 ∨ -b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ p_240 ∨ -b^{30, 9}_1 c b^{30, 8}_2 ∨ -b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ p_240 ∨ b^{30, 9}_0 c in DIMACS: 15038 -15039 15040 240 -15041 0 15038 -15039 15040 240 -15042 0 15038 -15039 15040 240 15043 0 c 1-1 --> 0 c (-b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ b^{30, 8}_0 ∧ -p_240) -> (-b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ -b^{30, 9}_0) c in CNF: c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ p_240 ∨ -b^{30, 9}_2 c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ p_240 ∨ -b^{30, 9}_1 c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ p_240 ∨ -b^{30, 9}_0 c in DIMACS: 15038 15039 -15040 240 -15041 0 15038 15039 -15040 240 -15042 0 15038 15039 -15040 240 -15043 0 c 0-1 --> -1 c (-b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ -b^{30, 8}_0 ∧ -p_240) -> ( b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ b^{30, 9}_0) c in CNF: c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ p_240 ∨ b^{30, 9}_2 c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ p_240 ∨ -b^{30, 9}_1 c b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ p_240 ∨ b^{30, 9}_0 c in DIMACS: 15038 15039 15040 240 15041 0 15038 15039 15040 240 -15042 0 15038 15039 15040 240 15043 0 c -1-1 --> -2 c ( b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ b^{30, 8}_0 ∧ -p_240) -> ( b^{30, 9}_2 ∧ b^{30, 9}_1 ∧ -b^{30, 9}_0) c in CNF: c -b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ p_240 ∨ b^{30, 9}_2 c -b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ p_240 ∨ b^{30, 9}_1 c -b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ p_240 ∨ -b^{30, 9}_0 c in DIMACS: -15038 15039 -15040 240 15041 0 -15038 15039 -15040 240 15042 0 -15038 15039 -15040 240 -15043 0 c -2-1 --> break c ( b^{30, 8}_2 ∧ b^{30, 8}_1 ∧ -b^{30, 8}_0 ∧ -p_240) -> break c in CNF: c -b^{30, 8}_2 ∨ -b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ p_240 ∨ break c in DIMACS: -15038 -15039 15040 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 8}_2 ∧ -b^{30, 8}_1 ∧ -b^{30, 8}_0 ∧ true) c in CNF: c -b^{30, 8}_2 ∨ b^{30, 8}_1 ∨ b^{30, 8}_0 ∨ false c in DIMACS: -15038 15039 15040 0 c 3 does not represent an automaton state. c -(-b^{30, 8}_2 ∧ b^{30, 8}_1 ∧ b^{30, 8}_0 ∧ true) c in CNF: c b^{30, 8}_2 ∨ -b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ false c in DIMACS: 15038 -15039 -15040 0 c -3 does not represent an automaton state. c -( b^{30, 8}_2 ∧ b^{30, 8}_1 ∧ b^{30, 8}_0 ∧ true) c in CNF: c -b^{30, 8}_2 ∨ -b^{30, 8}_1 ∨ -b^{30, 8}_0 ∨ false c in DIMACS: -15038 -15039 -15040 0 c i = 9 c -2+1 --> -1 c ( b^{30, 9}_2 ∧ b^{30, 9}_1 ∧ -b^{30, 9}_0 ∧ p_270) -> ( b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ b^{30, 10}_0) c in CNF: c -b^{30, 9}_2 ∨ -b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ -p_270 ∨ b^{30, 10}_2 c -b^{30, 9}_2 ∨ -b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ -p_270 ∨ -b^{30, 10}_1 c -b^{30, 9}_2 ∨ -b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ -p_270 ∨ b^{30, 10}_0 c in DIMACS: -15041 -15042 15043 -270 15044 0 -15041 -15042 15043 -270 -15045 0 -15041 -15042 15043 -270 15046 0 c -1+1 --> 0 c ( b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ b^{30, 9}_0 ∧ p_270) -> (-b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ -b^{30, 10}_0) c in CNF: c -b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ -p_270 ∨ -b^{30, 10}_2 c -b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ -p_270 ∨ -b^{30, 10}_1 c -b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ -p_270 ∨ -b^{30, 10}_0 c in DIMACS: -15041 15042 -15043 -270 -15044 0 -15041 15042 -15043 -270 -15045 0 -15041 15042 -15043 -270 -15046 0 c 0+1 --> 1 c (-b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ -b^{30, 9}_0 ∧ p_270) -> (-b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ b^{30, 10}_0) c in CNF: c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ -p_270 ∨ -b^{30, 10}_2 c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ -p_270 ∨ -b^{30, 10}_1 c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ -p_270 ∨ b^{30, 10}_0 c in DIMACS: 15041 15042 15043 -270 -15044 0 15041 15042 15043 -270 -15045 0 15041 15042 15043 -270 15046 0 c 1+1 --> 2 c (-b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ b^{30, 9}_0 ∧ p_270) -> (-b^{30, 10}_2 ∧ b^{30, 10}_1 ∧ -b^{30, 10}_0) c in CNF: c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ -p_270 ∨ -b^{30, 10}_2 c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ -p_270 ∨ b^{30, 10}_1 c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ -p_270 ∨ -b^{30, 10}_0 c in DIMACS: 15041 15042 -15043 -270 -15044 0 15041 15042 -15043 -270 15045 0 15041 15042 -15043 -270 -15046 0 c 2+1 --> break c (-b^{30, 9}_2 ∧ b^{30, 9}_1 ∧ -b^{30, 9}_0 ∧ p_270) -> break c in CNF: c b^{30, 9}_2 ∨ -b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ -p_270 ∨ break c in DIMACS: 15041 -15042 15043 -270 1162 0 c 2-1 --> 1 c (-b^{30, 9}_2 ∧ b^{30, 9}_1 ∧ -b^{30, 9}_0 ∧ -p_270) -> (-b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ b^{30, 10}_0) c in CNF: c b^{30, 9}_2 ∨ -b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ p_270 ∨ -b^{30, 10}_2 c b^{30, 9}_2 ∨ -b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ p_270 ∨ -b^{30, 10}_1 c b^{30, 9}_2 ∨ -b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ p_270 ∨ b^{30, 10}_0 c in DIMACS: 15041 -15042 15043 270 -15044 0 15041 -15042 15043 270 -15045 0 15041 -15042 15043 270 15046 0 c 1-1 --> 0 c (-b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ b^{30, 9}_0 ∧ -p_270) -> (-b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ -b^{30, 10}_0) c in CNF: c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ p_270 ∨ -b^{30, 10}_2 c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ p_270 ∨ -b^{30, 10}_1 c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ p_270 ∨ -b^{30, 10}_0 c in DIMACS: 15041 15042 -15043 270 -15044 0 15041 15042 -15043 270 -15045 0 15041 15042 -15043 270 -15046 0 c 0-1 --> -1 c (-b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ -b^{30, 9}_0 ∧ -p_270) -> ( b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ b^{30, 10}_0) c in CNF: c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ p_270 ∨ b^{30, 10}_2 c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ p_270 ∨ -b^{30, 10}_1 c b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ p_270 ∨ b^{30, 10}_0 c in DIMACS: 15041 15042 15043 270 15044 0 15041 15042 15043 270 -15045 0 15041 15042 15043 270 15046 0 c -1-1 --> -2 c ( b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ b^{30, 9}_0 ∧ -p_270) -> ( b^{30, 10}_2 ∧ b^{30, 10}_1 ∧ -b^{30, 10}_0) c in CNF: c -b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ p_270 ∨ b^{30, 10}_2 c -b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ p_270 ∨ b^{30, 10}_1 c -b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ p_270 ∨ -b^{30, 10}_0 c in DIMACS: -15041 15042 -15043 270 15044 0 -15041 15042 -15043 270 15045 0 -15041 15042 -15043 270 -15046 0 c -2-1 --> break c ( b^{30, 9}_2 ∧ b^{30, 9}_1 ∧ -b^{30, 9}_0 ∧ -p_270) -> break c in CNF: c -b^{30, 9}_2 ∨ -b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ p_270 ∨ break c in DIMACS: -15041 -15042 15043 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 9}_2 ∧ -b^{30, 9}_1 ∧ -b^{30, 9}_0 ∧ true) c in CNF: c -b^{30, 9}_2 ∨ b^{30, 9}_1 ∨ b^{30, 9}_0 ∨ false c in DIMACS: -15041 15042 15043 0 c 3 does not represent an automaton state. c -(-b^{30, 9}_2 ∧ b^{30, 9}_1 ∧ b^{30, 9}_0 ∧ true) c in CNF: c b^{30, 9}_2 ∨ -b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ false c in DIMACS: 15041 -15042 -15043 0 c -3 does not represent an automaton state. c -( b^{30, 9}_2 ∧ b^{30, 9}_1 ∧ b^{30, 9}_0 ∧ true) c in CNF: c -b^{30, 9}_2 ∨ -b^{30, 9}_1 ∨ -b^{30, 9}_0 ∨ false c in DIMACS: -15041 -15042 -15043 0 c i = 10 c -2+1 --> -1 c ( b^{30, 10}_2 ∧ b^{30, 10}_1 ∧ -b^{30, 10}_0 ∧ p_300) -> ( b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ b^{30, 11}_0) c in CNF: c -b^{30, 10}_2 ∨ -b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ -p_300 ∨ b^{30, 11}_2 c -b^{30, 10}_2 ∨ -b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ -p_300 ∨ -b^{30, 11}_1 c -b^{30, 10}_2 ∨ -b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ -p_300 ∨ b^{30, 11}_0 c in DIMACS: -15044 -15045 15046 -300 15047 0 -15044 -15045 15046 -300 -15048 0 -15044 -15045 15046 -300 15049 0 c -1+1 --> 0 c ( b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ b^{30, 10}_0 ∧ p_300) -> (-b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ -b^{30, 11}_0) c in CNF: c -b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ -p_300 ∨ -b^{30, 11}_2 c -b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ -p_300 ∨ -b^{30, 11}_1 c -b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ -p_300 ∨ -b^{30, 11}_0 c in DIMACS: -15044 15045 -15046 -300 -15047 0 -15044 15045 -15046 -300 -15048 0 -15044 15045 -15046 -300 -15049 0 c 0+1 --> 1 c (-b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ -b^{30, 10}_0 ∧ p_300) -> (-b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ b^{30, 11}_0) c in CNF: c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ -p_300 ∨ -b^{30, 11}_2 c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ -p_300 ∨ -b^{30, 11}_1 c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ -p_300 ∨ b^{30, 11}_0 c in DIMACS: 15044 15045 15046 -300 -15047 0 15044 15045 15046 -300 -15048 0 15044 15045 15046 -300 15049 0 c 1+1 --> 2 c (-b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ b^{30, 10}_0 ∧ p_300) -> (-b^{30, 11}_2 ∧ b^{30, 11}_1 ∧ -b^{30, 11}_0) c in CNF: c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ -p_300 ∨ -b^{30, 11}_2 c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ -p_300 ∨ b^{30, 11}_1 c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ -p_300 ∨ -b^{30, 11}_0 c in DIMACS: 15044 15045 -15046 -300 -15047 0 15044 15045 -15046 -300 15048 0 15044 15045 -15046 -300 -15049 0 c 2+1 --> break c (-b^{30, 10}_2 ∧ b^{30, 10}_1 ∧ -b^{30, 10}_0 ∧ p_300) -> break c in CNF: c b^{30, 10}_2 ∨ -b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ -p_300 ∨ break c in DIMACS: 15044 -15045 15046 -300 1162 0 c 2-1 --> 1 c (-b^{30, 10}_2 ∧ b^{30, 10}_1 ∧ -b^{30, 10}_0 ∧ -p_300) -> (-b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ b^{30, 11}_0) c in CNF: c b^{30, 10}_2 ∨ -b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ p_300 ∨ -b^{30, 11}_2 c b^{30, 10}_2 ∨ -b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ p_300 ∨ -b^{30, 11}_1 c b^{30, 10}_2 ∨ -b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ p_300 ∨ b^{30, 11}_0 c in DIMACS: 15044 -15045 15046 300 -15047 0 15044 -15045 15046 300 -15048 0 15044 -15045 15046 300 15049 0 c 1-1 --> 0 c (-b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ b^{30, 10}_0 ∧ -p_300) -> (-b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ -b^{30, 11}_0) c in CNF: c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ p_300 ∨ -b^{30, 11}_2 c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ p_300 ∨ -b^{30, 11}_1 c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ p_300 ∨ -b^{30, 11}_0 c in DIMACS: 15044 15045 -15046 300 -15047 0 15044 15045 -15046 300 -15048 0 15044 15045 -15046 300 -15049 0 c 0-1 --> -1 c (-b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ -b^{30, 10}_0 ∧ -p_300) -> ( b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ b^{30, 11}_0) c in CNF: c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ p_300 ∨ b^{30, 11}_2 c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ p_300 ∨ -b^{30, 11}_1 c b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ p_300 ∨ b^{30, 11}_0 c in DIMACS: 15044 15045 15046 300 15047 0 15044 15045 15046 300 -15048 0 15044 15045 15046 300 15049 0 c -1-1 --> -2 c ( b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ b^{30, 10}_0 ∧ -p_300) -> ( b^{30, 11}_2 ∧ b^{30, 11}_1 ∧ -b^{30, 11}_0) c in CNF: c -b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ p_300 ∨ b^{30, 11}_2 c -b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ p_300 ∨ b^{30, 11}_1 c -b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ p_300 ∨ -b^{30, 11}_0 c in DIMACS: -15044 15045 -15046 300 15047 0 -15044 15045 -15046 300 15048 0 -15044 15045 -15046 300 -15049 0 c -2-1 --> break c ( b^{30, 10}_2 ∧ b^{30, 10}_1 ∧ -b^{30, 10}_0 ∧ -p_300) -> break c in CNF: c -b^{30, 10}_2 ∨ -b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ p_300 ∨ break c in DIMACS: -15044 -15045 15046 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 10}_2 ∧ -b^{30, 10}_1 ∧ -b^{30, 10}_0 ∧ true) c in CNF: c -b^{30, 10}_2 ∨ b^{30, 10}_1 ∨ b^{30, 10}_0 ∨ false c in DIMACS: -15044 15045 15046 0 c 3 does not represent an automaton state. c -(-b^{30, 10}_2 ∧ b^{30, 10}_1 ∧ b^{30, 10}_0 ∧ true) c in CNF: c b^{30, 10}_2 ∨ -b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ false c in DIMACS: 15044 -15045 -15046 0 c -3 does not represent an automaton state. c -( b^{30, 10}_2 ∧ b^{30, 10}_1 ∧ b^{30, 10}_0 ∧ true) c in CNF: c -b^{30, 10}_2 ∨ -b^{30, 10}_1 ∨ -b^{30, 10}_0 ∨ false c in DIMACS: -15044 -15045 -15046 0 c i = 11 c -2+1 --> -1 c ( b^{30, 11}_2 ∧ b^{30, 11}_1 ∧ -b^{30, 11}_0 ∧ p_330) -> ( b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ b^{30, 12}_0) c in CNF: c -b^{30, 11}_2 ∨ -b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ -p_330 ∨ b^{30, 12}_2 c -b^{30, 11}_2 ∨ -b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ -p_330 ∨ -b^{30, 12}_1 c -b^{30, 11}_2 ∨ -b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ -p_330 ∨ b^{30, 12}_0 c in DIMACS: -15047 -15048 15049 -330 15050 0 -15047 -15048 15049 -330 -15051 0 -15047 -15048 15049 -330 15052 0 c -1+1 --> 0 c ( b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ b^{30, 11}_0 ∧ p_330) -> (-b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ -b^{30, 12}_0) c in CNF: c -b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ -p_330 ∨ -b^{30, 12}_2 c -b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ -p_330 ∨ -b^{30, 12}_1 c -b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ -p_330 ∨ -b^{30, 12}_0 c in DIMACS: -15047 15048 -15049 -330 -15050 0 -15047 15048 -15049 -330 -15051 0 -15047 15048 -15049 -330 -15052 0 c 0+1 --> 1 c (-b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ -b^{30, 11}_0 ∧ p_330) -> (-b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ b^{30, 12}_0) c in CNF: c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ -p_330 ∨ -b^{30, 12}_2 c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ -p_330 ∨ -b^{30, 12}_1 c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ -p_330 ∨ b^{30, 12}_0 c in DIMACS: 15047 15048 15049 -330 -15050 0 15047 15048 15049 -330 -15051 0 15047 15048 15049 -330 15052 0 c 1+1 --> 2 c (-b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ b^{30, 11}_0 ∧ p_330) -> (-b^{30, 12}_2 ∧ b^{30, 12}_1 ∧ -b^{30, 12}_0) c in CNF: c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ -p_330 ∨ -b^{30, 12}_2 c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ -p_330 ∨ b^{30, 12}_1 c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ -p_330 ∨ -b^{30, 12}_0 c in DIMACS: 15047 15048 -15049 -330 -15050 0 15047 15048 -15049 -330 15051 0 15047 15048 -15049 -330 -15052 0 c 2+1 --> break c (-b^{30, 11}_2 ∧ b^{30, 11}_1 ∧ -b^{30, 11}_0 ∧ p_330) -> break c in CNF: c b^{30, 11}_2 ∨ -b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ -p_330 ∨ break c in DIMACS: 15047 -15048 15049 -330 1162 0 c 2-1 --> 1 c (-b^{30, 11}_2 ∧ b^{30, 11}_1 ∧ -b^{30, 11}_0 ∧ -p_330) -> (-b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ b^{30, 12}_0) c in CNF: c b^{30, 11}_2 ∨ -b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ p_330 ∨ -b^{30, 12}_2 c b^{30, 11}_2 ∨ -b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ p_330 ∨ -b^{30, 12}_1 c b^{30, 11}_2 ∨ -b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ p_330 ∨ b^{30, 12}_0 c in DIMACS: 15047 -15048 15049 330 -15050 0 15047 -15048 15049 330 -15051 0 15047 -15048 15049 330 15052 0 c 1-1 --> 0 c (-b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ b^{30, 11}_0 ∧ -p_330) -> (-b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ -b^{30, 12}_0) c in CNF: c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ p_330 ∨ -b^{30, 12}_2 c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ p_330 ∨ -b^{30, 12}_1 c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ p_330 ∨ -b^{30, 12}_0 c in DIMACS: 15047 15048 -15049 330 -15050 0 15047 15048 -15049 330 -15051 0 15047 15048 -15049 330 -15052 0 c 0-1 --> -1 c (-b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ -b^{30, 11}_0 ∧ -p_330) -> ( b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ b^{30, 12}_0) c in CNF: c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ p_330 ∨ b^{30, 12}_2 c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ p_330 ∨ -b^{30, 12}_1 c b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ p_330 ∨ b^{30, 12}_0 c in DIMACS: 15047 15048 15049 330 15050 0 15047 15048 15049 330 -15051 0 15047 15048 15049 330 15052 0 c -1-1 --> -2 c ( b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ b^{30, 11}_0 ∧ -p_330) -> ( b^{30, 12}_2 ∧ b^{30, 12}_1 ∧ -b^{30, 12}_0) c in CNF: c -b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ p_330 ∨ b^{30, 12}_2 c -b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ p_330 ∨ b^{30, 12}_1 c -b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ p_330 ∨ -b^{30, 12}_0 c in DIMACS: -15047 15048 -15049 330 15050 0 -15047 15048 -15049 330 15051 0 -15047 15048 -15049 330 -15052 0 c -2-1 --> break c ( b^{30, 11}_2 ∧ b^{30, 11}_1 ∧ -b^{30, 11}_0 ∧ -p_330) -> break c in CNF: c -b^{30, 11}_2 ∨ -b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ p_330 ∨ break c in DIMACS: -15047 -15048 15049 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 11}_2 ∧ -b^{30, 11}_1 ∧ -b^{30, 11}_0 ∧ true) c in CNF: c -b^{30, 11}_2 ∨ b^{30, 11}_1 ∨ b^{30, 11}_0 ∨ false c in DIMACS: -15047 15048 15049 0 c 3 does not represent an automaton state. c -(-b^{30, 11}_2 ∧ b^{30, 11}_1 ∧ b^{30, 11}_0 ∧ true) c in CNF: c b^{30, 11}_2 ∨ -b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ false c in DIMACS: 15047 -15048 -15049 0 c -3 does not represent an automaton state. c -( b^{30, 11}_2 ∧ b^{30, 11}_1 ∧ b^{30, 11}_0 ∧ true) c in CNF: c -b^{30, 11}_2 ∨ -b^{30, 11}_1 ∨ -b^{30, 11}_0 ∨ false c in DIMACS: -15047 -15048 -15049 0 c i = 12 c -2+1 --> -1 c ( b^{30, 12}_2 ∧ b^{30, 12}_1 ∧ -b^{30, 12}_0 ∧ p_360) -> ( b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ b^{30, 13}_0) c in CNF: c -b^{30, 12}_2 ∨ -b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ -p_360 ∨ b^{30, 13}_2 c -b^{30, 12}_2 ∨ -b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ -p_360 ∨ -b^{30, 13}_1 c -b^{30, 12}_2 ∨ -b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ -p_360 ∨ b^{30, 13}_0 c in DIMACS: -15050 -15051 15052 -360 15053 0 -15050 -15051 15052 -360 -15054 0 -15050 -15051 15052 -360 15055 0 c -1+1 --> 0 c ( b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ b^{30, 12}_0 ∧ p_360) -> (-b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ -b^{30, 13}_0) c in CNF: c -b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ -p_360 ∨ -b^{30, 13}_2 c -b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ -p_360 ∨ -b^{30, 13}_1 c -b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ -p_360 ∨ -b^{30, 13}_0 c in DIMACS: -15050 15051 -15052 -360 -15053 0 -15050 15051 -15052 -360 -15054 0 -15050 15051 -15052 -360 -15055 0 c 0+1 --> 1 c (-b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ -b^{30, 12}_0 ∧ p_360) -> (-b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ b^{30, 13}_0) c in CNF: c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ -p_360 ∨ -b^{30, 13}_2 c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ -p_360 ∨ -b^{30, 13}_1 c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ -p_360 ∨ b^{30, 13}_0 c in DIMACS: 15050 15051 15052 -360 -15053 0 15050 15051 15052 -360 -15054 0 15050 15051 15052 -360 15055 0 c 1+1 --> 2 c (-b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ b^{30, 12}_0 ∧ p_360) -> (-b^{30, 13}_2 ∧ b^{30, 13}_1 ∧ -b^{30, 13}_0) c in CNF: c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ -p_360 ∨ -b^{30, 13}_2 c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ -p_360 ∨ b^{30, 13}_1 c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ -p_360 ∨ -b^{30, 13}_0 c in DIMACS: 15050 15051 -15052 -360 -15053 0 15050 15051 -15052 -360 15054 0 15050 15051 -15052 -360 -15055 0 c 2+1 --> break c (-b^{30, 12}_2 ∧ b^{30, 12}_1 ∧ -b^{30, 12}_0 ∧ p_360) -> break c in CNF: c b^{30, 12}_2 ∨ -b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ -p_360 ∨ break c in DIMACS: 15050 -15051 15052 -360 1162 0 c 2-1 --> 1 c (-b^{30, 12}_2 ∧ b^{30, 12}_1 ∧ -b^{30, 12}_0 ∧ -p_360) -> (-b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ b^{30, 13}_0) c in CNF: c b^{30, 12}_2 ∨ -b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ p_360 ∨ -b^{30, 13}_2 c b^{30, 12}_2 ∨ -b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ p_360 ∨ -b^{30, 13}_1 c b^{30, 12}_2 ∨ -b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ p_360 ∨ b^{30, 13}_0 c in DIMACS: 15050 -15051 15052 360 -15053 0 15050 -15051 15052 360 -15054 0 15050 -15051 15052 360 15055 0 c 1-1 --> 0 c (-b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ b^{30, 12}_0 ∧ -p_360) -> (-b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ -b^{30, 13}_0) c in CNF: c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ p_360 ∨ -b^{30, 13}_2 c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ p_360 ∨ -b^{30, 13}_1 c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ p_360 ∨ -b^{30, 13}_0 c in DIMACS: 15050 15051 -15052 360 -15053 0 15050 15051 -15052 360 -15054 0 15050 15051 -15052 360 -15055 0 c 0-1 --> -1 c (-b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ -b^{30, 12}_0 ∧ -p_360) -> ( b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ b^{30, 13}_0) c in CNF: c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ p_360 ∨ b^{30, 13}_2 c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ p_360 ∨ -b^{30, 13}_1 c b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ p_360 ∨ b^{30, 13}_0 c in DIMACS: 15050 15051 15052 360 15053 0 15050 15051 15052 360 -15054 0 15050 15051 15052 360 15055 0 c -1-1 --> -2 c ( b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ b^{30, 12}_0 ∧ -p_360) -> ( b^{30, 13}_2 ∧ b^{30, 13}_1 ∧ -b^{30, 13}_0) c in CNF: c -b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ p_360 ∨ b^{30, 13}_2 c -b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ p_360 ∨ b^{30, 13}_1 c -b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ p_360 ∨ -b^{30, 13}_0 c in DIMACS: -15050 15051 -15052 360 15053 0 -15050 15051 -15052 360 15054 0 -15050 15051 -15052 360 -15055 0 c -2-1 --> break c ( b^{30, 12}_2 ∧ b^{30, 12}_1 ∧ -b^{30, 12}_0 ∧ -p_360) -> break c in CNF: c -b^{30, 12}_2 ∨ -b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ p_360 ∨ break c in DIMACS: -15050 -15051 15052 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 12}_2 ∧ -b^{30, 12}_1 ∧ -b^{30, 12}_0 ∧ true) c in CNF: c -b^{30, 12}_2 ∨ b^{30, 12}_1 ∨ b^{30, 12}_0 ∨ false c in DIMACS: -15050 15051 15052 0 c 3 does not represent an automaton state. c -(-b^{30, 12}_2 ∧ b^{30, 12}_1 ∧ b^{30, 12}_0 ∧ true) c in CNF: c b^{30, 12}_2 ∨ -b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ false c in DIMACS: 15050 -15051 -15052 0 c -3 does not represent an automaton state. c -( b^{30, 12}_2 ∧ b^{30, 12}_1 ∧ b^{30, 12}_0 ∧ true) c in CNF: c -b^{30, 12}_2 ∨ -b^{30, 12}_1 ∨ -b^{30, 12}_0 ∨ false c in DIMACS: -15050 -15051 -15052 0 c i = 13 c -2+1 --> -1 c ( b^{30, 13}_2 ∧ b^{30, 13}_1 ∧ -b^{30, 13}_0 ∧ p_390) -> ( b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ b^{30, 14}_0) c in CNF: c -b^{30, 13}_2 ∨ -b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ -p_390 ∨ b^{30, 14}_2 c -b^{30, 13}_2 ∨ -b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ -p_390 ∨ -b^{30, 14}_1 c -b^{30, 13}_2 ∨ -b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ -p_390 ∨ b^{30, 14}_0 c in DIMACS: -15053 -15054 15055 -390 15056 0 -15053 -15054 15055 -390 -15057 0 -15053 -15054 15055 -390 15058 0 c -1+1 --> 0 c ( b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ b^{30, 13}_0 ∧ p_390) -> (-b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ -b^{30, 14}_0) c in CNF: c -b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ -p_390 ∨ -b^{30, 14}_2 c -b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ -p_390 ∨ -b^{30, 14}_1 c -b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ -p_390 ∨ -b^{30, 14}_0 c in DIMACS: -15053 15054 -15055 -390 -15056 0 -15053 15054 -15055 -390 -15057 0 -15053 15054 -15055 -390 -15058 0 c 0+1 --> 1 c (-b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ -b^{30, 13}_0 ∧ p_390) -> (-b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ b^{30, 14}_0) c in CNF: c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ -p_390 ∨ -b^{30, 14}_2 c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ -p_390 ∨ -b^{30, 14}_1 c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ -p_390 ∨ b^{30, 14}_0 c in DIMACS: 15053 15054 15055 -390 -15056 0 15053 15054 15055 -390 -15057 0 15053 15054 15055 -390 15058 0 c 1+1 --> 2 c (-b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ b^{30, 13}_0 ∧ p_390) -> (-b^{30, 14}_2 ∧ b^{30, 14}_1 ∧ -b^{30, 14}_0) c in CNF: c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ -p_390 ∨ -b^{30, 14}_2 c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ -p_390 ∨ b^{30, 14}_1 c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ -p_390 ∨ -b^{30, 14}_0 c in DIMACS: 15053 15054 -15055 -390 -15056 0 15053 15054 -15055 -390 15057 0 15053 15054 -15055 -390 -15058 0 c 2+1 --> break c (-b^{30, 13}_2 ∧ b^{30, 13}_1 ∧ -b^{30, 13}_0 ∧ p_390) -> break c in CNF: c b^{30, 13}_2 ∨ -b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ -p_390 ∨ break c in DIMACS: 15053 -15054 15055 -390 1162 0 c 2-1 --> 1 c (-b^{30, 13}_2 ∧ b^{30, 13}_1 ∧ -b^{30, 13}_0 ∧ -p_390) -> (-b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ b^{30, 14}_0) c in CNF: c b^{30, 13}_2 ∨ -b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ p_390 ∨ -b^{30, 14}_2 c b^{30, 13}_2 ∨ -b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ p_390 ∨ -b^{30, 14}_1 c b^{30, 13}_2 ∨ -b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ p_390 ∨ b^{30, 14}_0 c in DIMACS: 15053 -15054 15055 390 -15056 0 15053 -15054 15055 390 -15057 0 15053 -15054 15055 390 15058 0 c 1-1 --> 0 c (-b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ b^{30, 13}_0 ∧ -p_390) -> (-b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ -b^{30, 14}_0) c in CNF: c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ p_390 ∨ -b^{30, 14}_2 c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ p_390 ∨ -b^{30, 14}_1 c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ p_390 ∨ -b^{30, 14}_0 c in DIMACS: 15053 15054 -15055 390 -15056 0 15053 15054 -15055 390 -15057 0 15053 15054 -15055 390 -15058 0 c 0-1 --> -1 c (-b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ -b^{30, 13}_0 ∧ -p_390) -> ( b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ b^{30, 14}_0) c in CNF: c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ p_390 ∨ b^{30, 14}_2 c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ p_390 ∨ -b^{30, 14}_1 c b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ p_390 ∨ b^{30, 14}_0 c in DIMACS: 15053 15054 15055 390 15056 0 15053 15054 15055 390 -15057 0 15053 15054 15055 390 15058 0 c -1-1 --> -2 c ( b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ b^{30, 13}_0 ∧ -p_390) -> ( b^{30, 14}_2 ∧ b^{30, 14}_1 ∧ -b^{30, 14}_0) c in CNF: c -b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ p_390 ∨ b^{30, 14}_2 c -b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ p_390 ∨ b^{30, 14}_1 c -b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ p_390 ∨ -b^{30, 14}_0 c in DIMACS: -15053 15054 -15055 390 15056 0 -15053 15054 -15055 390 15057 0 -15053 15054 -15055 390 -15058 0 c -2-1 --> break c ( b^{30, 13}_2 ∧ b^{30, 13}_1 ∧ -b^{30, 13}_0 ∧ -p_390) -> break c in CNF: c -b^{30, 13}_2 ∨ -b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ p_390 ∨ break c in DIMACS: -15053 -15054 15055 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 13}_2 ∧ -b^{30, 13}_1 ∧ -b^{30, 13}_0 ∧ true) c in CNF: c -b^{30, 13}_2 ∨ b^{30, 13}_1 ∨ b^{30, 13}_0 ∨ false c in DIMACS: -15053 15054 15055 0 c 3 does not represent an automaton state. c -(-b^{30, 13}_2 ∧ b^{30, 13}_1 ∧ b^{30, 13}_0 ∧ true) c in CNF: c b^{30, 13}_2 ∨ -b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ false c in DIMACS: 15053 -15054 -15055 0 c -3 does not represent an automaton state. c -( b^{30, 13}_2 ∧ b^{30, 13}_1 ∧ b^{30, 13}_0 ∧ true) c in CNF: c -b^{30, 13}_2 ∨ -b^{30, 13}_1 ∨ -b^{30, 13}_0 ∨ false c in DIMACS: -15053 -15054 -15055 0 c i = 14 c -2+1 --> -1 c ( b^{30, 14}_2 ∧ b^{30, 14}_1 ∧ -b^{30, 14}_0 ∧ p_420) -> ( b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ b^{30, 15}_0) c in CNF: c -b^{30, 14}_2 ∨ -b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ -p_420 ∨ b^{30, 15}_2 c -b^{30, 14}_2 ∨ -b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ -p_420 ∨ -b^{30, 15}_1 c -b^{30, 14}_2 ∨ -b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ -p_420 ∨ b^{30, 15}_0 c in DIMACS: -15056 -15057 15058 -420 15059 0 -15056 -15057 15058 -420 -15060 0 -15056 -15057 15058 -420 15061 0 c -1+1 --> 0 c ( b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ b^{30, 14}_0 ∧ p_420) -> (-b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ -b^{30, 15}_0) c in CNF: c -b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ -p_420 ∨ -b^{30, 15}_2 c -b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ -p_420 ∨ -b^{30, 15}_1 c -b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ -p_420 ∨ -b^{30, 15}_0 c in DIMACS: -15056 15057 -15058 -420 -15059 0 -15056 15057 -15058 -420 -15060 0 -15056 15057 -15058 -420 -15061 0 c 0+1 --> 1 c (-b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ -b^{30, 14}_0 ∧ p_420) -> (-b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ b^{30, 15}_0) c in CNF: c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ -p_420 ∨ -b^{30, 15}_2 c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ -p_420 ∨ -b^{30, 15}_1 c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ -p_420 ∨ b^{30, 15}_0 c in DIMACS: 15056 15057 15058 -420 -15059 0 15056 15057 15058 -420 -15060 0 15056 15057 15058 -420 15061 0 c 1+1 --> 2 c (-b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ b^{30, 14}_0 ∧ p_420) -> (-b^{30, 15}_2 ∧ b^{30, 15}_1 ∧ -b^{30, 15}_0) c in CNF: c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ -p_420 ∨ -b^{30, 15}_2 c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ -p_420 ∨ b^{30, 15}_1 c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ -p_420 ∨ -b^{30, 15}_0 c in DIMACS: 15056 15057 -15058 -420 -15059 0 15056 15057 -15058 -420 15060 0 15056 15057 -15058 -420 -15061 0 c 2+1 --> break c (-b^{30, 14}_2 ∧ b^{30, 14}_1 ∧ -b^{30, 14}_0 ∧ p_420) -> break c in CNF: c b^{30, 14}_2 ∨ -b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ -p_420 ∨ break c in DIMACS: 15056 -15057 15058 -420 1162 0 c 2-1 --> 1 c (-b^{30, 14}_2 ∧ b^{30, 14}_1 ∧ -b^{30, 14}_0 ∧ -p_420) -> (-b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ b^{30, 15}_0) c in CNF: c b^{30, 14}_2 ∨ -b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ p_420 ∨ -b^{30, 15}_2 c b^{30, 14}_2 ∨ -b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ p_420 ∨ -b^{30, 15}_1 c b^{30, 14}_2 ∨ -b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ p_420 ∨ b^{30, 15}_0 c in DIMACS: 15056 -15057 15058 420 -15059 0 15056 -15057 15058 420 -15060 0 15056 -15057 15058 420 15061 0 c 1-1 --> 0 c (-b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ b^{30, 14}_0 ∧ -p_420) -> (-b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ -b^{30, 15}_0) c in CNF: c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ p_420 ∨ -b^{30, 15}_2 c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ p_420 ∨ -b^{30, 15}_1 c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ p_420 ∨ -b^{30, 15}_0 c in DIMACS: 15056 15057 -15058 420 -15059 0 15056 15057 -15058 420 -15060 0 15056 15057 -15058 420 -15061 0 c 0-1 --> -1 c (-b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ -b^{30, 14}_0 ∧ -p_420) -> ( b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ b^{30, 15}_0) c in CNF: c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ p_420 ∨ b^{30, 15}_2 c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ p_420 ∨ -b^{30, 15}_1 c b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ p_420 ∨ b^{30, 15}_0 c in DIMACS: 15056 15057 15058 420 15059 0 15056 15057 15058 420 -15060 0 15056 15057 15058 420 15061 0 c -1-1 --> -2 c ( b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ b^{30, 14}_0 ∧ -p_420) -> ( b^{30, 15}_2 ∧ b^{30, 15}_1 ∧ -b^{30, 15}_0) c in CNF: c -b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ p_420 ∨ b^{30, 15}_2 c -b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ p_420 ∨ b^{30, 15}_1 c -b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ p_420 ∨ -b^{30, 15}_0 c in DIMACS: -15056 15057 -15058 420 15059 0 -15056 15057 -15058 420 15060 0 -15056 15057 -15058 420 -15061 0 c -2-1 --> break c ( b^{30, 14}_2 ∧ b^{30, 14}_1 ∧ -b^{30, 14}_0 ∧ -p_420) -> break c in CNF: c -b^{30, 14}_2 ∨ -b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ p_420 ∨ break c in DIMACS: -15056 -15057 15058 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 14}_2 ∧ -b^{30, 14}_1 ∧ -b^{30, 14}_0 ∧ true) c in CNF: c -b^{30, 14}_2 ∨ b^{30, 14}_1 ∨ b^{30, 14}_0 ∨ false c in DIMACS: -15056 15057 15058 0 c 3 does not represent an automaton state. c -(-b^{30, 14}_2 ∧ b^{30, 14}_1 ∧ b^{30, 14}_0 ∧ true) c in CNF: c b^{30, 14}_2 ∨ -b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ false c in DIMACS: 15056 -15057 -15058 0 c -3 does not represent an automaton state. c -( b^{30, 14}_2 ∧ b^{30, 14}_1 ∧ b^{30, 14}_0 ∧ true) c in CNF: c -b^{30, 14}_2 ∨ -b^{30, 14}_1 ∨ -b^{30, 14}_0 ∨ false c in DIMACS: -15056 -15057 -15058 0 c i = 15 c -2+1 --> -1 c ( b^{30, 15}_2 ∧ b^{30, 15}_1 ∧ -b^{30, 15}_0 ∧ p_450) -> ( b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ b^{30, 16}_0) c in CNF: c -b^{30, 15}_2 ∨ -b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ -p_450 ∨ b^{30, 16}_2 c -b^{30, 15}_2 ∨ -b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ -p_450 ∨ -b^{30, 16}_1 c -b^{30, 15}_2 ∨ -b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ -p_450 ∨ b^{30, 16}_0 c in DIMACS: -15059 -15060 15061 -450 15062 0 -15059 -15060 15061 -450 -15063 0 -15059 -15060 15061 -450 15064 0 c -1+1 --> 0 c ( b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ b^{30, 15}_0 ∧ p_450) -> (-b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ -b^{30, 16}_0) c in CNF: c -b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ -p_450 ∨ -b^{30, 16}_2 c -b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ -p_450 ∨ -b^{30, 16}_1 c -b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ -p_450 ∨ -b^{30, 16}_0 c in DIMACS: -15059 15060 -15061 -450 -15062 0 -15059 15060 -15061 -450 -15063 0 -15059 15060 -15061 -450 -15064 0 c 0+1 --> 1 c (-b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ -b^{30, 15}_0 ∧ p_450) -> (-b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ b^{30, 16}_0) c in CNF: c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ -p_450 ∨ -b^{30, 16}_2 c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ -p_450 ∨ -b^{30, 16}_1 c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ -p_450 ∨ b^{30, 16}_0 c in DIMACS: 15059 15060 15061 -450 -15062 0 15059 15060 15061 -450 -15063 0 15059 15060 15061 -450 15064 0 c 1+1 --> 2 c (-b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ b^{30, 15}_0 ∧ p_450) -> (-b^{30, 16}_2 ∧ b^{30, 16}_1 ∧ -b^{30, 16}_0) c in CNF: c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ -p_450 ∨ -b^{30, 16}_2 c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ -p_450 ∨ b^{30, 16}_1 c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ -p_450 ∨ -b^{30, 16}_0 c in DIMACS: 15059 15060 -15061 -450 -15062 0 15059 15060 -15061 -450 15063 0 15059 15060 -15061 -450 -15064 0 c 2+1 --> break c (-b^{30, 15}_2 ∧ b^{30, 15}_1 ∧ -b^{30, 15}_0 ∧ p_450) -> break c in CNF: c b^{30, 15}_2 ∨ -b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ -p_450 ∨ break c in DIMACS: 15059 -15060 15061 -450 1162 0 c 2-1 --> 1 c (-b^{30, 15}_2 ∧ b^{30, 15}_1 ∧ -b^{30, 15}_0 ∧ -p_450) -> (-b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ b^{30, 16}_0) c in CNF: c b^{30, 15}_2 ∨ -b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ p_450 ∨ -b^{30, 16}_2 c b^{30, 15}_2 ∨ -b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ p_450 ∨ -b^{30, 16}_1 c b^{30, 15}_2 ∨ -b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ p_450 ∨ b^{30, 16}_0 c in DIMACS: 15059 -15060 15061 450 -15062 0 15059 -15060 15061 450 -15063 0 15059 -15060 15061 450 15064 0 c 1-1 --> 0 c (-b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ b^{30, 15}_0 ∧ -p_450) -> (-b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ -b^{30, 16}_0) c in CNF: c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ p_450 ∨ -b^{30, 16}_2 c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ p_450 ∨ -b^{30, 16}_1 c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ p_450 ∨ -b^{30, 16}_0 c in DIMACS: 15059 15060 -15061 450 -15062 0 15059 15060 -15061 450 -15063 0 15059 15060 -15061 450 -15064 0 c 0-1 --> -1 c (-b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ -b^{30, 15}_0 ∧ -p_450) -> ( b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ b^{30, 16}_0) c in CNF: c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ p_450 ∨ b^{30, 16}_2 c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ p_450 ∨ -b^{30, 16}_1 c b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ p_450 ∨ b^{30, 16}_0 c in DIMACS: 15059 15060 15061 450 15062 0 15059 15060 15061 450 -15063 0 15059 15060 15061 450 15064 0 c -1-1 --> -2 c ( b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ b^{30, 15}_0 ∧ -p_450) -> ( b^{30, 16}_2 ∧ b^{30, 16}_1 ∧ -b^{30, 16}_0) c in CNF: c -b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ p_450 ∨ b^{30, 16}_2 c -b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ p_450 ∨ b^{30, 16}_1 c -b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ p_450 ∨ -b^{30, 16}_0 c in DIMACS: -15059 15060 -15061 450 15062 0 -15059 15060 -15061 450 15063 0 -15059 15060 -15061 450 -15064 0 c -2-1 --> break c ( b^{30, 15}_2 ∧ b^{30, 15}_1 ∧ -b^{30, 15}_0 ∧ -p_450) -> break c in CNF: c -b^{30, 15}_2 ∨ -b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ p_450 ∨ break c in DIMACS: -15059 -15060 15061 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 15}_2 ∧ -b^{30, 15}_1 ∧ -b^{30, 15}_0 ∧ true) c in CNF: c -b^{30, 15}_2 ∨ b^{30, 15}_1 ∨ b^{30, 15}_0 ∨ false c in DIMACS: -15059 15060 15061 0 c 3 does not represent an automaton state. c -(-b^{30, 15}_2 ∧ b^{30, 15}_1 ∧ b^{30, 15}_0 ∧ true) c in CNF: c b^{30, 15}_2 ∨ -b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ false c in DIMACS: 15059 -15060 -15061 0 c -3 does not represent an automaton state. c -( b^{30, 15}_2 ∧ b^{30, 15}_1 ∧ b^{30, 15}_0 ∧ true) c in CNF: c -b^{30, 15}_2 ∨ -b^{30, 15}_1 ∨ -b^{30, 15}_0 ∨ false c in DIMACS: -15059 -15060 -15061 0 c i = 16 c -2+1 --> -1 c ( b^{30, 16}_2 ∧ b^{30, 16}_1 ∧ -b^{30, 16}_0 ∧ p_480) -> ( b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ b^{30, 17}_0) c in CNF: c -b^{30, 16}_2 ∨ -b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ -p_480 ∨ b^{30, 17}_2 c -b^{30, 16}_2 ∨ -b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ -p_480 ∨ -b^{30, 17}_1 c -b^{30, 16}_2 ∨ -b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ -p_480 ∨ b^{30, 17}_0 c in DIMACS: -15062 -15063 15064 -480 15065 0 -15062 -15063 15064 -480 -15066 0 -15062 -15063 15064 -480 15067 0 c -1+1 --> 0 c ( b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ b^{30, 16}_0 ∧ p_480) -> (-b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ -b^{30, 17}_0) c in CNF: c -b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ -p_480 ∨ -b^{30, 17}_2 c -b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ -p_480 ∨ -b^{30, 17}_1 c -b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ -p_480 ∨ -b^{30, 17}_0 c in DIMACS: -15062 15063 -15064 -480 -15065 0 -15062 15063 -15064 -480 -15066 0 -15062 15063 -15064 -480 -15067 0 c 0+1 --> 1 c (-b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ -b^{30, 16}_0 ∧ p_480) -> (-b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ b^{30, 17}_0) c in CNF: c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ -p_480 ∨ -b^{30, 17}_2 c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ -p_480 ∨ -b^{30, 17}_1 c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ -p_480 ∨ b^{30, 17}_0 c in DIMACS: 15062 15063 15064 -480 -15065 0 15062 15063 15064 -480 -15066 0 15062 15063 15064 -480 15067 0 c 1+1 --> 2 c (-b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ b^{30, 16}_0 ∧ p_480) -> (-b^{30, 17}_2 ∧ b^{30, 17}_1 ∧ -b^{30, 17}_0) c in CNF: c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ -p_480 ∨ -b^{30, 17}_2 c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ -p_480 ∨ b^{30, 17}_1 c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ -p_480 ∨ -b^{30, 17}_0 c in DIMACS: 15062 15063 -15064 -480 -15065 0 15062 15063 -15064 -480 15066 0 15062 15063 -15064 -480 -15067 0 c 2+1 --> break c (-b^{30, 16}_2 ∧ b^{30, 16}_1 ∧ -b^{30, 16}_0 ∧ p_480) -> break c in CNF: c b^{30, 16}_2 ∨ -b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ -p_480 ∨ break c in DIMACS: 15062 -15063 15064 -480 1162 0 c 2-1 --> 1 c (-b^{30, 16}_2 ∧ b^{30, 16}_1 ∧ -b^{30, 16}_0 ∧ -p_480) -> (-b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ b^{30, 17}_0) c in CNF: c b^{30, 16}_2 ∨ -b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ p_480 ∨ -b^{30, 17}_2 c b^{30, 16}_2 ∨ -b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ p_480 ∨ -b^{30, 17}_1 c b^{30, 16}_2 ∨ -b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ p_480 ∨ b^{30, 17}_0 c in DIMACS: 15062 -15063 15064 480 -15065 0 15062 -15063 15064 480 -15066 0 15062 -15063 15064 480 15067 0 c 1-1 --> 0 c (-b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ b^{30, 16}_0 ∧ -p_480) -> (-b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ -b^{30, 17}_0) c in CNF: c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ p_480 ∨ -b^{30, 17}_2 c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ p_480 ∨ -b^{30, 17}_1 c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ p_480 ∨ -b^{30, 17}_0 c in DIMACS: 15062 15063 -15064 480 -15065 0 15062 15063 -15064 480 -15066 0 15062 15063 -15064 480 -15067 0 c 0-1 --> -1 c (-b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ -b^{30, 16}_0 ∧ -p_480) -> ( b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ b^{30, 17}_0) c in CNF: c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ p_480 ∨ b^{30, 17}_2 c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ p_480 ∨ -b^{30, 17}_1 c b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ p_480 ∨ b^{30, 17}_0 c in DIMACS: 15062 15063 15064 480 15065 0 15062 15063 15064 480 -15066 0 15062 15063 15064 480 15067 0 c -1-1 --> -2 c ( b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ b^{30, 16}_0 ∧ -p_480) -> ( b^{30, 17}_2 ∧ b^{30, 17}_1 ∧ -b^{30, 17}_0) c in CNF: c -b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ p_480 ∨ b^{30, 17}_2 c -b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ p_480 ∨ b^{30, 17}_1 c -b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ p_480 ∨ -b^{30, 17}_0 c in DIMACS: -15062 15063 -15064 480 15065 0 -15062 15063 -15064 480 15066 0 -15062 15063 -15064 480 -15067 0 c -2-1 --> break c ( b^{30, 16}_2 ∧ b^{30, 16}_1 ∧ -b^{30, 16}_0 ∧ -p_480) -> break c in CNF: c -b^{30, 16}_2 ∨ -b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ p_480 ∨ break c in DIMACS: -15062 -15063 15064 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 16}_2 ∧ -b^{30, 16}_1 ∧ -b^{30, 16}_0 ∧ true) c in CNF: c -b^{30, 16}_2 ∨ b^{30, 16}_1 ∨ b^{30, 16}_0 ∨ false c in DIMACS: -15062 15063 15064 0 c 3 does not represent an automaton state. c -(-b^{30, 16}_2 ∧ b^{30, 16}_1 ∧ b^{30, 16}_0 ∧ true) c in CNF: c b^{30, 16}_2 ∨ -b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ false c in DIMACS: 15062 -15063 -15064 0 c -3 does not represent an automaton state. c -( b^{30, 16}_2 ∧ b^{30, 16}_1 ∧ b^{30, 16}_0 ∧ true) c in CNF: c -b^{30, 16}_2 ∨ -b^{30, 16}_1 ∨ -b^{30, 16}_0 ∨ false c in DIMACS: -15062 -15063 -15064 0 c i = 17 c -2+1 --> -1 c ( b^{30, 17}_2 ∧ b^{30, 17}_1 ∧ -b^{30, 17}_0 ∧ p_510) -> ( b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ b^{30, 18}_0) c in CNF: c -b^{30, 17}_2 ∨ -b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ -p_510 ∨ b^{30, 18}_2 c -b^{30, 17}_2 ∨ -b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ -p_510 ∨ -b^{30, 18}_1 c -b^{30, 17}_2 ∨ -b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ -p_510 ∨ b^{30, 18}_0 c in DIMACS: -15065 -15066 15067 -510 15068 0 -15065 -15066 15067 -510 -15069 0 -15065 -15066 15067 -510 15070 0 c -1+1 --> 0 c ( b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ b^{30, 17}_0 ∧ p_510) -> (-b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ -b^{30, 18}_0) c in CNF: c -b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ -p_510 ∨ -b^{30, 18}_2 c -b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ -p_510 ∨ -b^{30, 18}_1 c -b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ -p_510 ∨ -b^{30, 18}_0 c in DIMACS: -15065 15066 -15067 -510 -15068 0 -15065 15066 -15067 -510 -15069 0 -15065 15066 -15067 -510 -15070 0 c 0+1 --> 1 c (-b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ -b^{30, 17}_0 ∧ p_510) -> (-b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ b^{30, 18}_0) c in CNF: c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ -p_510 ∨ -b^{30, 18}_2 c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ -p_510 ∨ -b^{30, 18}_1 c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ -p_510 ∨ b^{30, 18}_0 c in DIMACS: 15065 15066 15067 -510 -15068 0 15065 15066 15067 -510 -15069 0 15065 15066 15067 -510 15070 0 c 1+1 --> 2 c (-b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ b^{30, 17}_0 ∧ p_510) -> (-b^{30, 18}_2 ∧ b^{30, 18}_1 ∧ -b^{30, 18}_0) c in CNF: c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ -p_510 ∨ -b^{30, 18}_2 c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ -p_510 ∨ b^{30, 18}_1 c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ -p_510 ∨ -b^{30, 18}_0 c in DIMACS: 15065 15066 -15067 -510 -15068 0 15065 15066 -15067 -510 15069 0 15065 15066 -15067 -510 -15070 0 c 2+1 --> break c (-b^{30, 17}_2 ∧ b^{30, 17}_1 ∧ -b^{30, 17}_0 ∧ p_510) -> break c in CNF: c b^{30, 17}_2 ∨ -b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ -p_510 ∨ break c in DIMACS: 15065 -15066 15067 -510 1162 0 c 2-1 --> 1 c (-b^{30, 17}_2 ∧ b^{30, 17}_1 ∧ -b^{30, 17}_0 ∧ -p_510) -> (-b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ b^{30, 18}_0) c in CNF: c b^{30, 17}_2 ∨ -b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ p_510 ∨ -b^{30, 18}_2 c b^{30, 17}_2 ∨ -b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ p_510 ∨ -b^{30, 18}_1 c b^{30, 17}_2 ∨ -b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ p_510 ∨ b^{30, 18}_0 c in DIMACS: 15065 -15066 15067 510 -15068 0 15065 -15066 15067 510 -15069 0 15065 -15066 15067 510 15070 0 c 1-1 --> 0 c (-b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ b^{30, 17}_0 ∧ -p_510) -> (-b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ -b^{30, 18}_0) c in CNF: c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ p_510 ∨ -b^{30, 18}_2 c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ p_510 ∨ -b^{30, 18}_1 c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ p_510 ∨ -b^{30, 18}_0 c in DIMACS: 15065 15066 -15067 510 -15068 0 15065 15066 -15067 510 -15069 0 15065 15066 -15067 510 -15070 0 c 0-1 --> -1 c (-b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ -b^{30, 17}_0 ∧ -p_510) -> ( b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ b^{30, 18}_0) c in CNF: c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ p_510 ∨ b^{30, 18}_2 c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ p_510 ∨ -b^{30, 18}_1 c b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ p_510 ∨ b^{30, 18}_0 c in DIMACS: 15065 15066 15067 510 15068 0 15065 15066 15067 510 -15069 0 15065 15066 15067 510 15070 0 c -1-1 --> -2 c ( b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ b^{30, 17}_0 ∧ -p_510) -> ( b^{30, 18}_2 ∧ b^{30, 18}_1 ∧ -b^{30, 18}_0) c in CNF: c -b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ p_510 ∨ b^{30, 18}_2 c -b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ p_510 ∨ b^{30, 18}_1 c -b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ p_510 ∨ -b^{30, 18}_0 c in DIMACS: -15065 15066 -15067 510 15068 0 -15065 15066 -15067 510 15069 0 -15065 15066 -15067 510 -15070 0 c -2-1 --> break c ( b^{30, 17}_2 ∧ b^{30, 17}_1 ∧ -b^{30, 17}_0 ∧ -p_510) -> break c in CNF: c -b^{30, 17}_2 ∨ -b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ p_510 ∨ break c in DIMACS: -15065 -15066 15067 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 17}_2 ∧ -b^{30, 17}_1 ∧ -b^{30, 17}_0 ∧ true) c in CNF: c -b^{30, 17}_2 ∨ b^{30, 17}_1 ∨ b^{30, 17}_0 ∨ false c in DIMACS: -15065 15066 15067 0 c 3 does not represent an automaton state. c -(-b^{30, 17}_2 ∧ b^{30, 17}_1 ∧ b^{30, 17}_0 ∧ true) c in CNF: c b^{30, 17}_2 ∨ -b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ false c in DIMACS: 15065 -15066 -15067 0 c -3 does not represent an automaton state. c -( b^{30, 17}_2 ∧ b^{30, 17}_1 ∧ b^{30, 17}_0 ∧ true) c in CNF: c -b^{30, 17}_2 ∨ -b^{30, 17}_1 ∨ -b^{30, 17}_0 ∨ false c in DIMACS: -15065 -15066 -15067 0 c i = 18 c -2+1 --> -1 c ( b^{30, 18}_2 ∧ b^{30, 18}_1 ∧ -b^{30, 18}_0 ∧ p_540) -> ( b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ b^{30, 19}_0) c in CNF: c -b^{30, 18}_2 ∨ -b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ -p_540 ∨ b^{30, 19}_2 c -b^{30, 18}_2 ∨ -b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ -p_540 ∨ -b^{30, 19}_1 c -b^{30, 18}_2 ∨ -b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ -p_540 ∨ b^{30, 19}_0 c in DIMACS: -15068 -15069 15070 -540 15071 0 -15068 -15069 15070 -540 -15072 0 -15068 -15069 15070 -540 15073 0 c -1+1 --> 0 c ( b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ b^{30, 18}_0 ∧ p_540) -> (-b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ -b^{30, 19}_0) c in CNF: c -b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ -p_540 ∨ -b^{30, 19}_2 c -b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ -p_540 ∨ -b^{30, 19}_1 c -b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ -p_540 ∨ -b^{30, 19}_0 c in DIMACS: -15068 15069 -15070 -540 -15071 0 -15068 15069 -15070 -540 -15072 0 -15068 15069 -15070 -540 -15073 0 c 0+1 --> 1 c (-b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ -b^{30, 18}_0 ∧ p_540) -> (-b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ b^{30, 19}_0) c in CNF: c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ -p_540 ∨ -b^{30, 19}_2 c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ -p_540 ∨ -b^{30, 19}_1 c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ -p_540 ∨ b^{30, 19}_0 c in DIMACS: 15068 15069 15070 -540 -15071 0 15068 15069 15070 -540 -15072 0 15068 15069 15070 -540 15073 0 c 1+1 --> 2 c (-b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ b^{30, 18}_0 ∧ p_540) -> (-b^{30, 19}_2 ∧ b^{30, 19}_1 ∧ -b^{30, 19}_0) c in CNF: c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ -p_540 ∨ -b^{30, 19}_2 c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ -p_540 ∨ b^{30, 19}_1 c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ -p_540 ∨ -b^{30, 19}_0 c in DIMACS: 15068 15069 -15070 -540 -15071 0 15068 15069 -15070 -540 15072 0 15068 15069 -15070 -540 -15073 0 c 2+1 --> break c (-b^{30, 18}_2 ∧ b^{30, 18}_1 ∧ -b^{30, 18}_0 ∧ p_540) -> break c in CNF: c b^{30, 18}_2 ∨ -b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ -p_540 ∨ break c in DIMACS: 15068 -15069 15070 -540 1162 0 c 2-1 --> 1 c (-b^{30, 18}_2 ∧ b^{30, 18}_1 ∧ -b^{30, 18}_0 ∧ -p_540) -> (-b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ b^{30, 19}_0) c in CNF: c b^{30, 18}_2 ∨ -b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ p_540 ∨ -b^{30, 19}_2 c b^{30, 18}_2 ∨ -b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ p_540 ∨ -b^{30, 19}_1 c b^{30, 18}_2 ∨ -b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ p_540 ∨ b^{30, 19}_0 c in DIMACS: 15068 -15069 15070 540 -15071 0 15068 -15069 15070 540 -15072 0 15068 -15069 15070 540 15073 0 c 1-1 --> 0 c (-b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ b^{30, 18}_0 ∧ -p_540) -> (-b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ -b^{30, 19}_0) c in CNF: c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ p_540 ∨ -b^{30, 19}_2 c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ p_540 ∨ -b^{30, 19}_1 c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ p_540 ∨ -b^{30, 19}_0 c in DIMACS: 15068 15069 -15070 540 -15071 0 15068 15069 -15070 540 -15072 0 15068 15069 -15070 540 -15073 0 c 0-1 --> -1 c (-b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ -b^{30, 18}_0 ∧ -p_540) -> ( b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ b^{30, 19}_0) c in CNF: c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ p_540 ∨ b^{30, 19}_2 c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ p_540 ∨ -b^{30, 19}_1 c b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ p_540 ∨ b^{30, 19}_0 c in DIMACS: 15068 15069 15070 540 15071 0 15068 15069 15070 540 -15072 0 15068 15069 15070 540 15073 0 c -1-1 --> -2 c ( b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ b^{30, 18}_0 ∧ -p_540) -> ( b^{30, 19}_2 ∧ b^{30, 19}_1 ∧ -b^{30, 19}_0) c in CNF: c -b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ p_540 ∨ b^{30, 19}_2 c -b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ p_540 ∨ b^{30, 19}_1 c -b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ p_540 ∨ -b^{30, 19}_0 c in DIMACS: -15068 15069 -15070 540 15071 0 -15068 15069 -15070 540 15072 0 -15068 15069 -15070 540 -15073 0 c -2-1 --> break c ( b^{30, 18}_2 ∧ b^{30, 18}_1 ∧ -b^{30, 18}_0 ∧ -p_540) -> break c in CNF: c -b^{30, 18}_2 ∨ -b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ p_540 ∨ break c in DIMACS: -15068 -15069 15070 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 18}_2 ∧ -b^{30, 18}_1 ∧ -b^{30, 18}_0 ∧ true) c in CNF: c -b^{30, 18}_2 ∨ b^{30, 18}_1 ∨ b^{30, 18}_0 ∨ false c in DIMACS: -15068 15069 15070 0 c 3 does not represent an automaton state. c -(-b^{30, 18}_2 ∧ b^{30, 18}_1 ∧ b^{30, 18}_0 ∧ true) c in CNF: c b^{30, 18}_2 ∨ -b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ false c in DIMACS: 15068 -15069 -15070 0 c -3 does not represent an automaton state. c -( b^{30, 18}_2 ∧ b^{30, 18}_1 ∧ b^{30, 18}_0 ∧ true) c in CNF: c -b^{30, 18}_2 ∨ -b^{30, 18}_1 ∨ -b^{30, 18}_0 ∨ false c in DIMACS: -15068 -15069 -15070 0 c i = 19 c -2+1 --> -1 c ( b^{30, 19}_2 ∧ b^{30, 19}_1 ∧ -b^{30, 19}_0 ∧ p_570) -> ( b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ b^{30, 20}_0) c in CNF: c -b^{30, 19}_2 ∨ -b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ -p_570 ∨ b^{30, 20}_2 c -b^{30, 19}_2 ∨ -b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ -p_570 ∨ -b^{30, 20}_1 c -b^{30, 19}_2 ∨ -b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ -p_570 ∨ b^{30, 20}_0 c in DIMACS: -15071 -15072 15073 -570 15074 0 -15071 -15072 15073 -570 -15075 0 -15071 -15072 15073 -570 15076 0 c -1+1 --> 0 c ( b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ b^{30, 19}_0 ∧ p_570) -> (-b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ -b^{30, 20}_0) c in CNF: c -b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ -p_570 ∨ -b^{30, 20}_2 c -b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ -p_570 ∨ -b^{30, 20}_1 c -b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ -p_570 ∨ -b^{30, 20}_0 c in DIMACS: -15071 15072 -15073 -570 -15074 0 -15071 15072 -15073 -570 -15075 0 -15071 15072 -15073 -570 -15076 0 c 0+1 --> 1 c (-b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ -b^{30, 19}_0 ∧ p_570) -> (-b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ b^{30, 20}_0) c in CNF: c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ -p_570 ∨ -b^{30, 20}_2 c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ -p_570 ∨ -b^{30, 20}_1 c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ -p_570 ∨ b^{30, 20}_0 c in DIMACS: 15071 15072 15073 -570 -15074 0 15071 15072 15073 -570 -15075 0 15071 15072 15073 -570 15076 0 c 1+1 --> 2 c (-b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ b^{30, 19}_0 ∧ p_570) -> (-b^{30, 20}_2 ∧ b^{30, 20}_1 ∧ -b^{30, 20}_0) c in CNF: c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ -p_570 ∨ -b^{30, 20}_2 c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ -p_570 ∨ b^{30, 20}_1 c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ -p_570 ∨ -b^{30, 20}_0 c in DIMACS: 15071 15072 -15073 -570 -15074 0 15071 15072 -15073 -570 15075 0 15071 15072 -15073 -570 -15076 0 c 2+1 --> break c (-b^{30, 19}_2 ∧ b^{30, 19}_1 ∧ -b^{30, 19}_0 ∧ p_570) -> break c in CNF: c b^{30, 19}_2 ∨ -b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ -p_570 ∨ break c in DIMACS: 15071 -15072 15073 -570 1162 0 c 2-1 --> 1 c (-b^{30, 19}_2 ∧ b^{30, 19}_1 ∧ -b^{30, 19}_0 ∧ -p_570) -> (-b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ b^{30, 20}_0) c in CNF: c b^{30, 19}_2 ∨ -b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ p_570 ∨ -b^{30, 20}_2 c b^{30, 19}_2 ∨ -b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ p_570 ∨ -b^{30, 20}_1 c b^{30, 19}_2 ∨ -b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ p_570 ∨ b^{30, 20}_0 c in DIMACS: 15071 -15072 15073 570 -15074 0 15071 -15072 15073 570 -15075 0 15071 -15072 15073 570 15076 0 c 1-1 --> 0 c (-b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ b^{30, 19}_0 ∧ -p_570) -> (-b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ -b^{30, 20}_0) c in CNF: c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ p_570 ∨ -b^{30, 20}_2 c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ p_570 ∨ -b^{30, 20}_1 c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ p_570 ∨ -b^{30, 20}_0 c in DIMACS: 15071 15072 -15073 570 -15074 0 15071 15072 -15073 570 -15075 0 15071 15072 -15073 570 -15076 0 c 0-1 --> -1 c (-b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ -b^{30, 19}_0 ∧ -p_570) -> ( b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ b^{30, 20}_0) c in CNF: c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ p_570 ∨ b^{30, 20}_2 c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ p_570 ∨ -b^{30, 20}_1 c b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ p_570 ∨ b^{30, 20}_0 c in DIMACS: 15071 15072 15073 570 15074 0 15071 15072 15073 570 -15075 0 15071 15072 15073 570 15076 0 c -1-1 --> -2 c ( b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ b^{30, 19}_0 ∧ -p_570) -> ( b^{30, 20}_2 ∧ b^{30, 20}_1 ∧ -b^{30, 20}_0) c in CNF: c -b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ p_570 ∨ b^{30, 20}_2 c -b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ p_570 ∨ b^{30, 20}_1 c -b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ p_570 ∨ -b^{30, 20}_0 c in DIMACS: -15071 15072 -15073 570 15074 0 -15071 15072 -15073 570 15075 0 -15071 15072 -15073 570 -15076 0 c -2-1 --> break c ( b^{30, 19}_2 ∧ b^{30, 19}_1 ∧ -b^{30, 19}_0 ∧ -p_570) -> break c in CNF: c -b^{30, 19}_2 ∨ -b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ p_570 ∨ break c in DIMACS: -15071 -15072 15073 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 19}_2 ∧ -b^{30, 19}_1 ∧ -b^{30, 19}_0 ∧ true) c in CNF: c -b^{30, 19}_2 ∨ b^{30, 19}_1 ∨ b^{30, 19}_0 ∨ false c in DIMACS: -15071 15072 15073 0 c 3 does not represent an automaton state. c -(-b^{30, 19}_2 ∧ b^{30, 19}_1 ∧ b^{30, 19}_0 ∧ true) c in CNF: c b^{30, 19}_2 ∨ -b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ false c in DIMACS: 15071 -15072 -15073 0 c -3 does not represent an automaton state. c -( b^{30, 19}_2 ∧ b^{30, 19}_1 ∧ b^{30, 19}_0 ∧ true) c in CNF: c -b^{30, 19}_2 ∨ -b^{30, 19}_1 ∨ -b^{30, 19}_0 ∨ false c in DIMACS: -15071 -15072 -15073 0 c i = 20 c -2+1 --> -1 c ( b^{30, 20}_2 ∧ b^{30, 20}_1 ∧ -b^{30, 20}_0 ∧ p_600) -> ( b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ b^{30, 21}_0) c in CNF: c -b^{30, 20}_2 ∨ -b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ -p_600 ∨ b^{30, 21}_2 c -b^{30, 20}_2 ∨ -b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ -p_600 ∨ -b^{30, 21}_1 c -b^{30, 20}_2 ∨ -b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ -p_600 ∨ b^{30, 21}_0 c in DIMACS: -15074 -15075 15076 -600 15077 0 -15074 -15075 15076 -600 -15078 0 -15074 -15075 15076 -600 15079 0 c -1+1 --> 0 c ( b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ b^{30, 20}_0 ∧ p_600) -> (-b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ -b^{30, 21}_0) c in CNF: c -b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ -p_600 ∨ -b^{30, 21}_2 c -b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ -p_600 ∨ -b^{30, 21}_1 c -b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ -p_600 ∨ -b^{30, 21}_0 c in DIMACS: -15074 15075 -15076 -600 -15077 0 -15074 15075 -15076 -600 -15078 0 -15074 15075 -15076 -600 -15079 0 c 0+1 --> 1 c (-b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ -b^{30, 20}_0 ∧ p_600) -> (-b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ b^{30, 21}_0) c in CNF: c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ -p_600 ∨ -b^{30, 21}_2 c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ -p_600 ∨ -b^{30, 21}_1 c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ -p_600 ∨ b^{30, 21}_0 c in DIMACS: 15074 15075 15076 -600 -15077 0 15074 15075 15076 -600 -15078 0 15074 15075 15076 -600 15079 0 c 1+1 --> 2 c (-b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ b^{30, 20}_0 ∧ p_600) -> (-b^{30, 21}_2 ∧ b^{30, 21}_1 ∧ -b^{30, 21}_0) c in CNF: c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ -p_600 ∨ -b^{30, 21}_2 c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ -p_600 ∨ b^{30, 21}_1 c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ -p_600 ∨ -b^{30, 21}_0 c in DIMACS: 15074 15075 -15076 -600 -15077 0 15074 15075 -15076 -600 15078 0 15074 15075 -15076 -600 -15079 0 c 2+1 --> break c (-b^{30, 20}_2 ∧ b^{30, 20}_1 ∧ -b^{30, 20}_0 ∧ p_600) -> break c in CNF: c b^{30, 20}_2 ∨ -b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ -p_600 ∨ break c in DIMACS: 15074 -15075 15076 -600 1162 0 c 2-1 --> 1 c (-b^{30, 20}_2 ∧ b^{30, 20}_1 ∧ -b^{30, 20}_0 ∧ -p_600) -> (-b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ b^{30, 21}_0) c in CNF: c b^{30, 20}_2 ∨ -b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ p_600 ∨ -b^{30, 21}_2 c b^{30, 20}_2 ∨ -b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ p_600 ∨ -b^{30, 21}_1 c b^{30, 20}_2 ∨ -b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ p_600 ∨ b^{30, 21}_0 c in DIMACS: 15074 -15075 15076 600 -15077 0 15074 -15075 15076 600 -15078 0 15074 -15075 15076 600 15079 0 c 1-1 --> 0 c (-b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ b^{30, 20}_0 ∧ -p_600) -> (-b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ -b^{30, 21}_0) c in CNF: c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ p_600 ∨ -b^{30, 21}_2 c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ p_600 ∨ -b^{30, 21}_1 c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ p_600 ∨ -b^{30, 21}_0 c in DIMACS: 15074 15075 -15076 600 -15077 0 15074 15075 -15076 600 -15078 0 15074 15075 -15076 600 -15079 0 c 0-1 --> -1 c (-b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ -b^{30, 20}_0 ∧ -p_600) -> ( b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ b^{30, 21}_0) c in CNF: c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ p_600 ∨ b^{30, 21}_2 c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ p_600 ∨ -b^{30, 21}_1 c b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ p_600 ∨ b^{30, 21}_0 c in DIMACS: 15074 15075 15076 600 15077 0 15074 15075 15076 600 -15078 0 15074 15075 15076 600 15079 0 c -1-1 --> -2 c ( b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ b^{30, 20}_0 ∧ -p_600) -> ( b^{30, 21}_2 ∧ b^{30, 21}_1 ∧ -b^{30, 21}_0) c in CNF: c -b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ p_600 ∨ b^{30, 21}_2 c -b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ p_600 ∨ b^{30, 21}_1 c -b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ p_600 ∨ -b^{30, 21}_0 c in DIMACS: -15074 15075 -15076 600 15077 0 -15074 15075 -15076 600 15078 0 -15074 15075 -15076 600 -15079 0 c -2-1 --> break c ( b^{30, 20}_2 ∧ b^{30, 20}_1 ∧ -b^{30, 20}_0 ∧ -p_600) -> break c in CNF: c -b^{30, 20}_2 ∨ -b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ p_600 ∨ break c in DIMACS: -15074 -15075 15076 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 20}_2 ∧ -b^{30, 20}_1 ∧ -b^{30, 20}_0 ∧ true) c in CNF: c -b^{30, 20}_2 ∨ b^{30, 20}_1 ∨ b^{30, 20}_0 ∨ false c in DIMACS: -15074 15075 15076 0 c 3 does not represent an automaton state. c -(-b^{30, 20}_2 ∧ b^{30, 20}_1 ∧ b^{30, 20}_0 ∧ true) c in CNF: c b^{30, 20}_2 ∨ -b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ false c in DIMACS: 15074 -15075 -15076 0 c -3 does not represent an automaton state. c -( b^{30, 20}_2 ∧ b^{30, 20}_1 ∧ b^{30, 20}_0 ∧ true) c in CNF: c -b^{30, 20}_2 ∨ -b^{30, 20}_1 ∨ -b^{30, 20}_0 ∨ false c in DIMACS: -15074 -15075 -15076 0 c i = 21 c -2+1 --> -1 c ( b^{30, 21}_2 ∧ b^{30, 21}_1 ∧ -b^{30, 21}_0 ∧ p_630) -> ( b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ b^{30, 22}_0) c in CNF: c -b^{30, 21}_2 ∨ -b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ -p_630 ∨ b^{30, 22}_2 c -b^{30, 21}_2 ∨ -b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ -p_630 ∨ -b^{30, 22}_1 c -b^{30, 21}_2 ∨ -b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ -p_630 ∨ b^{30, 22}_0 c in DIMACS: -15077 -15078 15079 -630 15080 0 -15077 -15078 15079 -630 -15081 0 -15077 -15078 15079 -630 15082 0 c -1+1 --> 0 c ( b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ b^{30, 21}_0 ∧ p_630) -> (-b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ -b^{30, 22}_0) c in CNF: c -b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ -p_630 ∨ -b^{30, 22}_2 c -b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ -p_630 ∨ -b^{30, 22}_1 c -b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ -p_630 ∨ -b^{30, 22}_0 c in DIMACS: -15077 15078 -15079 -630 -15080 0 -15077 15078 -15079 -630 -15081 0 -15077 15078 -15079 -630 -15082 0 c 0+1 --> 1 c (-b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ -b^{30, 21}_0 ∧ p_630) -> (-b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ b^{30, 22}_0) c in CNF: c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ -p_630 ∨ -b^{30, 22}_2 c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ -p_630 ∨ -b^{30, 22}_1 c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ -p_630 ∨ b^{30, 22}_0 c in DIMACS: 15077 15078 15079 -630 -15080 0 15077 15078 15079 -630 -15081 0 15077 15078 15079 -630 15082 0 c 1+1 --> 2 c (-b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ b^{30, 21}_0 ∧ p_630) -> (-b^{30, 22}_2 ∧ b^{30, 22}_1 ∧ -b^{30, 22}_0) c in CNF: c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ -p_630 ∨ -b^{30, 22}_2 c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ -p_630 ∨ b^{30, 22}_1 c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ -p_630 ∨ -b^{30, 22}_0 c in DIMACS: 15077 15078 -15079 -630 -15080 0 15077 15078 -15079 -630 15081 0 15077 15078 -15079 -630 -15082 0 c 2+1 --> break c (-b^{30, 21}_2 ∧ b^{30, 21}_1 ∧ -b^{30, 21}_0 ∧ p_630) -> break c in CNF: c b^{30, 21}_2 ∨ -b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ -p_630 ∨ break c in DIMACS: 15077 -15078 15079 -630 1162 0 c 2-1 --> 1 c (-b^{30, 21}_2 ∧ b^{30, 21}_1 ∧ -b^{30, 21}_0 ∧ -p_630) -> (-b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ b^{30, 22}_0) c in CNF: c b^{30, 21}_2 ∨ -b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ p_630 ∨ -b^{30, 22}_2 c b^{30, 21}_2 ∨ -b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ p_630 ∨ -b^{30, 22}_1 c b^{30, 21}_2 ∨ -b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ p_630 ∨ b^{30, 22}_0 c in DIMACS: 15077 -15078 15079 630 -15080 0 15077 -15078 15079 630 -15081 0 15077 -15078 15079 630 15082 0 c 1-1 --> 0 c (-b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ b^{30, 21}_0 ∧ -p_630) -> (-b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ -b^{30, 22}_0) c in CNF: c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ p_630 ∨ -b^{30, 22}_2 c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ p_630 ∨ -b^{30, 22}_1 c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ p_630 ∨ -b^{30, 22}_0 c in DIMACS: 15077 15078 -15079 630 -15080 0 15077 15078 -15079 630 -15081 0 15077 15078 -15079 630 -15082 0 c 0-1 --> -1 c (-b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ -b^{30, 21}_0 ∧ -p_630) -> ( b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ b^{30, 22}_0) c in CNF: c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ p_630 ∨ b^{30, 22}_2 c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ p_630 ∨ -b^{30, 22}_1 c b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ p_630 ∨ b^{30, 22}_0 c in DIMACS: 15077 15078 15079 630 15080 0 15077 15078 15079 630 -15081 0 15077 15078 15079 630 15082 0 c -1-1 --> -2 c ( b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ b^{30, 21}_0 ∧ -p_630) -> ( b^{30, 22}_2 ∧ b^{30, 22}_1 ∧ -b^{30, 22}_0) c in CNF: c -b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ p_630 ∨ b^{30, 22}_2 c -b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ p_630 ∨ b^{30, 22}_1 c -b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ p_630 ∨ -b^{30, 22}_0 c in DIMACS: -15077 15078 -15079 630 15080 0 -15077 15078 -15079 630 15081 0 -15077 15078 -15079 630 -15082 0 c -2-1 --> break c ( b^{30, 21}_2 ∧ b^{30, 21}_1 ∧ -b^{30, 21}_0 ∧ -p_630) -> break c in CNF: c -b^{30, 21}_2 ∨ -b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ p_630 ∨ break c in DIMACS: -15077 -15078 15079 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 21}_2 ∧ -b^{30, 21}_1 ∧ -b^{30, 21}_0 ∧ true) c in CNF: c -b^{30, 21}_2 ∨ b^{30, 21}_1 ∨ b^{30, 21}_0 ∨ false c in DIMACS: -15077 15078 15079 0 c 3 does not represent an automaton state. c -(-b^{30, 21}_2 ∧ b^{30, 21}_1 ∧ b^{30, 21}_0 ∧ true) c in CNF: c b^{30, 21}_2 ∨ -b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ false c in DIMACS: 15077 -15078 -15079 0 c -3 does not represent an automaton state. c -( b^{30, 21}_2 ∧ b^{30, 21}_1 ∧ b^{30, 21}_0 ∧ true) c in CNF: c -b^{30, 21}_2 ∨ -b^{30, 21}_1 ∨ -b^{30, 21}_0 ∨ false c in DIMACS: -15077 -15078 -15079 0 c i = 22 c -2+1 --> -1 c ( b^{30, 22}_2 ∧ b^{30, 22}_1 ∧ -b^{30, 22}_0 ∧ p_660) -> ( b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ b^{30, 23}_0) c in CNF: c -b^{30, 22}_2 ∨ -b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ -p_660 ∨ b^{30, 23}_2 c -b^{30, 22}_2 ∨ -b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ -p_660 ∨ -b^{30, 23}_1 c -b^{30, 22}_2 ∨ -b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ -p_660 ∨ b^{30, 23}_0 c in DIMACS: -15080 -15081 15082 -660 15083 0 -15080 -15081 15082 -660 -15084 0 -15080 -15081 15082 -660 15085 0 c -1+1 --> 0 c ( b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ b^{30, 22}_0 ∧ p_660) -> (-b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ -b^{30, 23}_0) c in CNF: c -b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ -p_660 ∨ -b^{30, 23}_2 c -b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ -p_660 ∨ -b^{30, 23}_1 c -b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ -p_660 ∨ -b^{30, 23}_0 c in DIMACS: -15080 15081 -15082 -660 -15083 0 -15080 15081 -15082 -660 -15084 0 -15080 15081 -15082 -660 -15085 0 c 0+1 --> 1 c (-b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ -b^{30, 22}_0 ∧ p_660) -> (-b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ b^{30, 23}_0) c in CNF: c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ -p_660 ∨ -b^{30, 23}_2 c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ -p_660 ∨ -b^{30, 23}_1 c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ -p_660 ∨ b^{30, 23}_0 c in DIMACS: 15080 15081 15082 -660 -15083 0 15080 15081 15082 -660 -15084 0 15080 15081 15082 -660 15085 0 c 1+1 --> 2 c (-b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ b^{30, 22}_0 ∧ p_660) -> (-b^{30, 23}_2 ∧ b^{30, 23}_1 ∧ -b^{30, 23}_0) c in CNF: c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ -p_660 ∨ -b^{30, 23}_2 c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ -p_660 ∨ b^{30, 23}_1 c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ -p_660 ∨ -b^{30, 23}_0 c in DIMACS: 15080 15081 -15082 -660 -15083 0 15080 15081 -15082 -660 15084 0 15080 15081 -15082 -660 -15085 0 c 2+1 --> break c (-b^{30, 22}_2 ∧ b^{30, 22}_1 ∧ -b^{30, 22}_0 ∧ p_660) -> break c in CNF: c b^{30, 22}_2 ∨ -b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ -p_660 ∨ break c in DIMACS: 15080 -15081 15082 -660 1162 0 c 2-1 --> 1 c (-b^{30, 22}_2 ∧ b^{30, 22}_1 ∧ -b^{30, 22}_0 ∧ -p_660) -> (-b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ b^{30, 23}_0) c in CNF: c b^{30, 22}_2 ∨ -b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ p_660 ∨ -b^{30, 23}_2 c b^{30, 22}_2 ∨ -b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ p_660 ∨ -b^{30, 23}_1 c b^{30, 22}_2 ∨ -b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ p_660 ∨ b^{30, 23}_0 c in DIMACS: 15080 -15081 15082 660 -15083 0 15080 -15081 15082 660 -15084 0 15080 -15081 15082 660 15085 0 c 1-1 --> 0 c (-b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ b^{30, 22}_0 ∧ -p_660) -> (-b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ -b^{30, 23}_0) c in CNF: c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ p_660 ∨ -b^{30, 23}_2 c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ p_660 ∨ -b^{30, 23}_1 c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ p_660 ∨ -b^{30, 23}_0 c in DIMACS: 15080 15081 -15082 660 -15083 0 15080 15081 -15082 660 -15084 0 15080 15081 -15082 660 -15085 0 c 0-1 --> -1 c (-b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ -b^{30, 22}_0 ∧ -p_660) -> ( b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ b^{30, 23}_0) c in CNF: c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ p_660 ∨ b^{30, 23}_2 c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ p_660 ∨ -b^{30, 23}_1 c b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ p_660 ∨ b^{30, 23}_0 c in DIMACS: 15080 15081 15082 660 15083 0 15080 15081 15082 660 -15084 0 15080 15081 15082 660 15085 0 c -1-1 --> -2 c ( b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ b^{30, 22}_0 ∧ -p_660) -> ( b^{30, 23}_2 ∧ b^{30, 23}_1 ∧ -b^{30, 23}_0) c in CNF: c -b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ p_660 ∨ b^{30, 23}_2 c -b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ p_660 ∨ b^{30, 23}_1 c -b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ p_660 ∨ -b^{30, 23}_0 c in DIMACS: -15080 15081 -15082 660 15083 0 -15080 15081 -15082 660 15084 0 -15080 15081 -15082 660 -15085 0 c -2-1 --> break c ( b^{30, 22}_2 ∧ b^{30, 22}_1 ∧ -b^{30, 22}_0 ∧ -p_660) -> break c in CNF: c -b^{30, 22}_2 ∨ -b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ p_660 ∨ break c in DIMACS: -15080 -15081 15082 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 22}_2 ∧ -b^{30, 22}_1 ∧ -b^{30, 22}_0 ∧ true) c in CNF: c -b^{30, 22}_2 ∨ b^{30, 22}_1 ∨ b^{30, 22}_0 ∨ false c in DIMACS: -15080 15081 15082 0 c 3 does not represent an automaton state. c -(-b^{30, 22}_2 ∧ b^{30, 22}_1 ∧ b^{30, 22}_0 ∧ true) c in CNF: c b^{30, 22}_2 ∨ -b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ false c in DIMACS: 15080 -15081 -15082 0 c -3 does not represent an automaton state. c -( b^{30, 22}_2 ∧ b^{30, 22}_1 ∧ b^{30, 22}_0 ∧ true) c in CNF: c -b^{30, 22}_2 ∨ -b^{30, 22}_1 ∨ -b^{30, 22}_0 ∨ false c in DIMACS: -15080 -15081 -15082 0 c i = 23 c -2+1 --> -1 c ( b^{30, 23}_2 ∧ b^{30, 23}_1 ∧ -b^{30, 23}_0 ∧ p_690) -> ( b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ b^{30, 24}_0) c in CNF: c -b^{30, 23}_2 ∨ -b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ -p_690 ∨ b^{30, 24}_2 c -b^{30, 23}_2 ∨ -b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ -p_690 ∨ -b^{30, 24}_1 c -b^{30, 23}_2 ∨ -b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ -p_690 ∨ b^{30, 24}_0 c in DIMACS: -15083 -15084 15085 -690 15086 0 -15083 -15084 15085 -690 -15087 0 -15083 -15084 15085 -690 15088 0 c -1+1 --> 0 c ( b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ b^{30, 23}_0 ∧ p_690) -> (-b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ -b^{30, 24}_0) c in CNF: c -b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ -p_690 ∨ -b^{30, 24}_2 c -b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ -p_690 ∨ -b^{30, 24}_1 c -b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ -p_690 ∨ -b^{30, 24}_0 c in DIMACS: -15083 15084 -15085 -690 -15086 0 -15083 15084 -15085 -690 -15087 0 -15083 15084 -15085 -690 -15088 0 c 0+1 --> 1 c (-b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ -b^{30, 23}_0 ∧ p_690) -> (-b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ b^{30, 24}_0) c in CNF: c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ -p_690 ∨ -b^{30, 24}_2 c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ -p_690 ∨ -b^{30, 24}_1 c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ -p_690 ∨ b^{30, 24}_0 c in DIMACS: 15083 15084 15085 -690 -15086 0 15083 15084 15085 -690 -15087 0 15083 15084 15085 -690 15088 0 c 1+1 --> 2 c (-b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ b^{30, 23}_0 ∧ p_690) -> (-b^{30, 24}_2 ∧ b^{30, 24}_1 ∧ -b^{30, 24}_0) c in CNF: c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ -p_690 ∨ -b^{30, 24}_2 c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ -p_690 ∨ b^{30, 24}_1 c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ -p_690 ∨ -b^{30, 24}_0 c in DIMACS: 15083 15084 -15085 -690 -15086 0 15083 15084 -15085 -690 15087 0 15083 15084 -15085 -690 -15088 0 c 2+1 --> break c (-b^{30, 23}_2 ∧ b^{30, 23}_1 ∧ -b^{30, 23}_0 ∧ p_690) -> break c in CNF: c b^{30, 23}_2 ∨ -b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ -p_690 ∨ break c in DIMACS: 15083 -15084 15085 -690 1162 0 c 2-1 --> 1 c (-b^{30, 23}_2 ∧ b^{30, 23}_1 ∧ -b^{30, 23}_0 ∧ -p_690) -> (-b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ b^{30, 24}_0) c in CNF: c b^{30, 23}_2 ∨ -b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ p_690 ∨ -b^{30, 24}_2 c b^{30, 23}_2 ∨ -b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ p_690 ∨ -b^{30, 24}_1 c b^{30, 23}_2 ∨ -b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ p_690 ∨ b^{30, 24}_0 c in DIMACS: 15083 -15084 15085 690 -15086 0 15083 -15084 15085 690 -15087 0 15083 -15084 15085 690 15088 0 c 1-1 --> 0 c (-b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ b^{30, 23}_0 ∧ -p_690) -> (-b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ -b^{30, 24}_0) c in CNF: c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ p_690 ∨ -b^{30, 24}_2 c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ p_690 ∨ -b^{30, 24}_1 c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ p_690 ∨ -b^{30, 24}_0 c in DIMACS: 15083 15084 -15085 690 -15086 0 15083 15084 -15085 690 -15087 0 15083 15084 -15085 690 -15088 0 c 0-1 --> -1 c (-b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ -b^{30, 23}_0 ∧ -p_690) -> ( b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ b^{30, 24}_0) c in CNF: c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ p_690 ∨ b^{30, 24}_2 c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ p_690 ∨ -b^{30, 24}_1 c b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ p_690 ∨ b^{30, 24}_0 c in DIMACS: 15083 15084 15085 690 15086 0 15083 15084 15085 690 -15087 0 15083 15084 15085 690 15088 0 c -1-1 --> -2 c ( b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ b^{30, 23}_0 ∧ -p_690) -> ( b^{30, 24}_2 ∧ b^{30, 24}_1 ∧ -b^{30, 24}_0) c in CNF: c -b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ p_690 ∨ b^{30, 24}_2 c -b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ p_690 ∨ b^{30, 24}_1 c -b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ p_690 ∨ -b^{30, 24}_0 c in DIMACS: -15083 15084 -15085 690 15086 0 -15083 15084 -15085 690 15087 0 -15083 15084 -15085 690 -15088 0 c -2-1 --> break c ( b^{30, 23}_2 ∧ b^{30, 23}_1 ∧ -b^{30, 23}_0 ∧ -p_690) -> break c in CNF: c -b^{30, 23}_2 ∨ -b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ p_690 ∨ break c in DIMACS: -15083 -15084 15085 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 23}_2 ∧ -b^{30, 23}_1 ∧ -b^{30, 23}_0 ∧ true) c in CNF: c -b^{30, 23}_2 ∨ b^{30, 23}_1 ∨ b^{30, 23}_0 ∨ false c in DIMACS: -15083 15084 15085 0 c 3 does not represent an automaton state. c -(-b^{30, 23}_2 ∧ b^{30, 23}_1 ∧ b^{30, 23}_0 ∧ true) c in CNF: c b^{30, 23}_2 ∨ -b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ false c in DIMACS: 15083 -15084 -15085 0 c -3 does not represent an automaton state. c -( b^{30, 23}_2 ∧ b^{30, 23}_1 ∧ b^{30, 23}_0 ∧ true) c in CNF: c -b^{30, 23}_2 ∨ -b^{30, 23}_1 ∨ -b^{30, 23}_0 ∨ false c in DIMACS: -15083 -15084 -15085 0 c i = 24 c -2+1 --> -1 c ( b^{30, 24}_2 ∧ b^{30, 24}_1 ∧ -b^{30, 24}_0 ∧ p_720) -> ( b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ b^{30, 25}_0) c in CNF: c -b^{30, 24}_2 ∨ -b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ -p_720 ∨ b^{30, 25}_2 c -b^{30, 24}_2 ∨ -b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ -p_720 ∨ -b^{30, 25}_1 c -b^{30, 24}_2 ∨ -b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ -p_720 ∨ b^{30, 25}_0 c in DIMACS: -15086 -15087 15088 -720 15089 0 -15086 -15087 15088 -720 -15090 0 -15086 -15087 15088 -720 15091 0 c -1+1 --> 0 c ( b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ b^{30, 24}_0 ∧ p_720) -> (-b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ -b^{30, 25}_0) c in CNF: c -b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ -p_720 ∨ -b^{30, 25}_2 c -b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ -p_720 ∨ -b^{30, 25}_1 c -b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ -p_720 ∨ -b^{30, 25}_0 c in DIMACS: -15086 15087 -15088 -720 -15089 0 -15086 15087 -15088 -720 -15090 0 -15086 15087 -15088 -720 -15091 0 c 0+1 --> 1 c (-b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ -b^{30, 24}_0 ∧ p_720) -> (-b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ b^{30, 25}_0) c in CNF: c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ -p_720 ∨ -b^{30, 25}_2 c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ -p_720 ∨ -b^{30, 25}_1 c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ -p_720 ∨ b^{30, 25}_0 c in DIMACS: 15086 15087 15088 -720 -15089 0 15086 15087 15088 -720 -15090 0 15086 15087 15088 -720 15091 0 c 1+1 --> 2 c (-b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ b^{30, 24}_0 ∧ p_720) -> (-b^{30, 25}_2 ∧ b^{30, 25}_1 ∧ -b^{30, 25}_0) c in CNF: c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ -p_720 ∨ -b^{30, 25}_2 c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ -p_720 ∨ b^{30, 25}_1 c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ -p_720 ∨ -b^{30, 25}_0 c in DIMACS: 15086 15087 -15088 -720 -15089 0 15086 15087 -15088 -720 15090 0 15086 15087 -15088 -720 -15091 0 c 2+1 --> break c (-b^{30, 24}_2 ∧ b^{30, 24}_1 ∧ -b^{30, 24}_0 ∧ p_720) -> break c in CNF: c b^{30, 24}_2 ∨ -b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ -p_720 ∨ break c in DIMACS: 15086 -15087 15088 -720 1162 0 c 2-1 --> 1 c (-b^{30, 24}_2 ∧ b^{30, 24}_1 ∧ -b^{30, 24}_0 ∧ -p_720) -> (-b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ b^{30, 25}_0) c in CNF: c b^{30, 24}_2 ∨ -b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ p_720 ∨ -b^{30, 25}_2 c b^{30, 24}_2 ∨ -b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ p_720 ∨ -b^{30, 25}_1 c b^{30, 24}_2 ∨ -b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ p_720 ∨ b^{30, 25}_0 c in DIMACS: 15086 -15087 15088 720 -15089 0 15086 -15087 15088 720 -15090 0 15086 -15087 15088 720 15091 0 c 1-1 --> 0 c (-b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ b^{30, 24}_0 ∧ -p_720) -> (-b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ -b^{30, 25}_0) c in CNF: c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ p_720 ∨ -b^{30, 25}_2 c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ p_720 ∨ -b^{30, 25}_1 c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ p_720 ∨ -b^{30, 25}_0 c in DIMACS: 15086 15087 -15088 720 -15089 0 15086 15087 -15088 720 -15090 0 15086 15087 -15088 720 -15091 0 c 0-1 --> -1 c (-b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ -b^{30, 24}_0 ∧ -p_720) -> ( b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ b^{30, 25}_0) c in CNF: c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ p_720 ∨ b^{30, 25}_2 c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ p_720 ∨ -b^{30, 25}_1 c b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ p_720 ∨ b^{30, 25}_0 c in DIMACS: 15086 15087 15088 720 15089 0 15086 15087 15088 720 -15090 0 15086 15087 15088 720 15091 0 c -1-1 --> -2 c ( b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ b^{30, 24}_0 ∧ -p_720) -> ( b^{30, 25}_2 ∧ b^{30, 25}_1 ∧ -b^{30, 25}_0) c in CNF: c -b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ p_720 ∨ b^{30, 25}_2 c -b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ p_720 ∨ b^{30, 25}_1 c -b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ p_720 ∨ -b^{30, 25}_0 c in DIMACS: -15086 15087 -15088 720 15089 0 -15086 15087 -15088 720 15090 0 -15086 15087 -15088 720 -15091 0 c -2-1 --> break c ( b^{30, 24}_2 ∧ b^{30, 24}_1 ∧ -b^{30, 24}_0 ∧ -p_720) -> break c in CNF: c -b^{30, 24}_2 ∨ -b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ p_720 ∨ break c in DIMACS: -15086 -15087 15088 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 24}_2 ∧ -b^{30, 24}_1 ∧ -b^{30, 24}_0 ∧ true) c in CNF: c -b^{30, 24}_2 ∨ b^{30, 24}_1 ∨ b^{30, 24}_0 ∨ false c in DIMACS: -15086 15087 15088 0 c 3 does not represent an automaton state. c -(-b^{30, 24}_2 ∧ b^{30, 24}_1 ∧ b^{30, 24}_0 ∧ true) c in CNF: c b^{30, 24}_2 ∨ -b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ false c in DIMACS: 15086 -15087 -15088 0 c -3 does not represent an automaton state. c -( b^{30, 24}_2 ∧ b^{30, 24}_1 ∧ b^{30, 24}_0 ∧ true) c in CNF: c -b^{30, 24}_2 ∨ -b^{30, 24}_1 ∨ -b^{30, 24}_0 ∨ false c in DIMACS: -15086 -15087 -15088 0 c i = 25 c -2+1 --> -1 c ( b^{30, 25}_2 ∧ b^{30, 25}_1 ∧ -b^{30, 25}_0 ∧ p_750) -> ( b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ b^{30, 26}_0) c in CNF: c -b^{30, 25}_2 ∨ -b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ -p_750 ∨ b^{30, 26}_2 c -b^{30, 25}_2 ∨ -b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ -p_750 ∨ -b^{30, 26}_1 c -b^{30, 25}_2 ∨ -b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ -p_750 ∨ b^{30, 26}_0 c in DIMACS: -15089 -15090 15091 -750 15092 0 -15089 -15090 15091 -750 -15093 0 -15089 -15090 15091 -750 15094 0 c -1+1 --> 0 c ( b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ b^{30, 25}_0 ∧ p_750) -> (-b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ -b^{30, 26}_0) c in CNF: c -b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ -p_750 ∨ -b^{30, 26}_2 c -b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ -p_750 ∨ -b^{30, 26}_1 c -b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ -p_750 ∨ -b^{30, 26}_0 c in DIMACS: -15089 15090 -15091 -750 -15092 0 -15089 15090 -15091 -750 -15093 0 -15089 15090 -15091 -750 -15094 0 c 0+1 --> 1 c (-b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ -b^{30, 25}_0 ∧ p_750) -> (-b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ b^{30, 26}_0) c in CNF: c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ -p_750 ∨ -b^{30, 26}_2 c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ -p_750 ∨ -b^{30, 26}_1 c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ -p_750 ∨ b^{30, 26}_0 c in DIMACS: 15089 15090 15091 -750 -15092 0 15089 15090 15091 -750 -15093 0 15089 15090 15091 -750 15094 0 c 1+1 --> 2 c (-b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ b^{30, 25}_0 ∧ p_750) -> (-b^{30, 26}_2 ∧ b^{30, 26}_1 ∧ -b^{30, 26}_0) c in CNF: c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ -p_750 ∨ -b^{30, 26}_2 c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ -p_750 ∨ b^{30, 26}_1 c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ -p_750 ∨ -b^{30, 26}_0 c in DIMACS: 15089 15090 -15091 -750 -15092 0 15089 15090 -15091 -750 15093 0 15089 15090 -15091 -750 -15094 0 c 2+1 --> break c (-b^{30, 25}_2 ∧ b^{30, 25}_1 ∧ -b^{30, 25}_0 ∧ p_750) -> break c in CNF: c b^{30, 25}_2 ∨ -b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ -p_750 ∨ break c in DIMACS: 15089 -15090 15091 -750 1162 0 c 2-1 --> 1 c (-b^{30, 25}_2 ∧ b^{30, 25}_1 ∧ -b^{30, 25}_0 ∧ -p_750) -> (-b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ b^{30, 26}_0) c in CNF: c b^{30, 25}_2 ∨ -b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ p_750 ∨ -b^{30, 26}_2 c b^{30, 25}_2 ∨ -b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ p_750 ∨ -b^{30, 26}_1 c b^{30, 25}_2 ∨ -b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ p_750 ∨ b^{30, 26}_0 c in DIMACS: 15089 -15090 15091 750 -15092 0 15089 -15090 15091 750 -15093 0 15089 -15090 15091 750 15094 0 c 1-1 --> 0 c (-b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ b^{30, 25}_0 ∧ -p_750) -> (-b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ -b^{30, 26}_0) c in CNF: c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ p_750 ∨ -b^{30, 26}_2 c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ p_750 ∨ -b^{30, 26}_1 c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ p_750 ∨ -b^{30, 26}_0 c in DIMACS: 15089 15090 -15091 750 -15092 0 15089 15090 -15091 750 -15093 0 15089 15090 -15091 750 -15094 0 c 0-1 --> -1 c (-b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ -b^{30, 25}_0 ∧ -p_750) -> ( b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ b^{30, 26}_0) c in CNF: c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ p_750 ∨ b^{30, 26}_2 c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ p_750 ∨ -b^{30, 26}_1 c b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ p_750 ∨ b^{30, 26}_0 c in DIMACS: 15089 15090 15091 750 15092 0 15089 15090 15091 750 -15093 0 15089 15090 15091 750 15094 0 c -1-1 --> -2 c ( b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ b^{30, 25}_0 ∧ -p_750) -> ( b^{30, 26}_2 ∧ b^{30, 26}_1 ∧ -b^{30, 26}_0) c in CNF: c -b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ p_750 ∨ b^{30, 26}_2 c -b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ p_750 ∨ b^{30, 26}_1 c -b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ p_750 ∨ -b^{30, 26}_0 c in DIMACS: -15089 15090 -15091 750 15092 0 -15089 15090 -15091 750 15093 0 -15089 15090 -15091 750 -15094 0 c -2-1 --> break c ( b^{30, 25}_2 ∧ b^{30, 25}_1 ∧ -b^{30, 25}_0 ∧ -p_750) -> break c in CNF: c -b^{30, 25}_2 ∨ -b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ p_750 ∨ break c in DIMACS: -15089 -15090 15091 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 25}_2 ∧ -b^{30, 25}_1 ∧ -b^{30, 25}_0 ∧ true) c in CNF: c -b^{30, 25}_2 ∨ b^{30, 25}_1 ∨ b^{30, 25}_0 ∨ false c in DIMACS: -15089 15090 15091 0 c 3 does not represent an automaton state. c -(-b^{30, 25}_2 ∧ b^{30, 25}_1 ∧ b^{30, 25}_0 ∧ true) c in CNF: c b^{30, 25}_2 ∨ -b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ false c in DIMACS: 15089 -15090 -15091 0 c -3 does not represent an automaton state. c -( b^{30, 25}_2 ∧ b^{30, 25}_1 ∧ b^{30, 25}_0 ∧ true) c in CNF: c -b^{30, 25}_2 ∨ -b^{30, 25}_1 ∨ -b^{30, 25}_0 ∨ false c in DIMACS: -15089 -15090 -15091 0 c i = 26 c -2+1 --> -1 c ( b^{30, 26}_2 ∧ b^{30, 26}_1 ∧ -b^{30, 26}_0 ∧ p_780) -> ( b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ b^{30, 27}_0) c in CNF: c -b^{30, 26}_2 ∨ -b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ -p_780 ∨ b^{30, 27}_2 c -b^{30, 26}_2 ∨ -b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ -p_780 ∨ -b^{30, 27}_1 c -b^{30, 26}_2 ∨ -b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ -p_780 ∨ b^{30, 27}_0 c in DIMACS: -15092 -15093 15094 -780 15095 0 -15092 -15093 15094 -780 -15096 0 -15092 -15093 15094 -780 15097 0 c -1+1 --> 0 c ( b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ b^{30, 26}_0 ∧ p_780) -> (-b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ -b^{30, 27}_0) c in CNF: c -b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ -p_780 ∨ -b^{30, 27}_2 c -b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ -p_780 ∨ -b^{30, 27}_1 c -b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ -p_780 ∨ -b^{30, 27}_0 c in DIMACS: -15092 15093 -15094 -780 -15095 0 -15092 15093 -15094 -780 -15096 0 -15092 15093 -15094 -780 -15097 0 c 0+1 --> 1 c (-b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ -b^{30, 26}_0 ∧ p_780) -> (-b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ b^{30, 27}_0) c in CNF: c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ -p_780 ∨ -b^{30, 27}_2 c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ -p_780 ∨ -b^{30, 27}_1 c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ -p_780 ∨ b^{30, 27}_0 c in DIMACS: 15092 15093 15094 -780 -15095 0 15092 15093 15094 -780 -15096 0 15092 15093 15094 -780 15097 0 c 1+1 --> 2 c (-b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ b^{30, 26}_0 ∧ p_780) -> (-b^{30, 27}_2 ∧ b^{30, 27}_1 ∧ -b^{30, 27}_0) c in CNF: c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ -p_780 ∨ -b^{30, 27}_2 c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ -p_780 ∨ b^{30, 27}_1 c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ -p_780 ∨ -b^{30, 27}_0 c in DIMACS: 15092 15093 -15094 -780 -15095 0 15092 15093 -15094 -780 15096 0 15092 15093 -15094 -780 -15097 0 c 2+1 --> break c (-b^{30, 26}_2 ∧ b^{30, 26}_1 ∧ -b^{30, 26}_0 ∧ p_780) -> break c in CNF: c b^{30, 26}_2 ∨ -b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ -p_780 ∨ break c in DIMACS: 15092 -15093 15094 -780 1162 0 c 2-1 --> 1 c (-b^{30, 26}_2 ∧ b^{30, 26}_1 ∧ -b^{30, 26}_0 ∧ -p_780) -> (-b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ b^{30, 27}_0) c in CNF: c b^{30, 26}_2 ∨ -b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ p_780 ∨ -b^{30, 27}_2 c b^{30, 26}_2 ∨ -b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ p_780 ∨ -b^{30, 27}_1 c b^{30, 26}_2 ∨ -b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ p_780 ∨ b^{30, 27}_0 c in DIMACS: 15092 -15093 15094 780 -15095 0 15092 -15093 15094 780 -15096 0 15092 -15093 15094 780 15097 0 c 1-1 --> 0 c (-b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ b^{30, 26}_0 ∧ -p_780) -> (-b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ -b^{30, 27}_0) c in CNF: c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ p_780 ∨ -b^{30, 27}_2 c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ p_780 ∨ -b^{30, 27}_1 c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ p_780 ∨ -b^{30, 27}_0 c in DIMACS: 15092 15093 -15094 780 -15095 0 15092 15093 -15094 780 -15096 0 15092 15093 -15094 780 -15097 0 c 0-1 --> -1 c (-b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ -b^{30, 26}_0 ∧ -p_780) -> ( b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ b^{30, 27}_0) c in CNF: c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ p_780 ∨ b^{30, 27}_2 c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ p_780 ∨ -b^{30, 27}_1 c b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ p_780 ∨ b^{30, 27}_0 c in DIMACS: 15092 15093 15094 780 15095 0 15092 15093 15094 780 -15096 0 15092 15093 15094 780 15097 0 c -1-1 --> -2 c ( b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ b^{30, 26}_0 ∧ -p_780) -> ( b^{30, 27}_2 ∧ b^{30, 27}_1 ∧ -b^{30, 27}_0) c in CNF: c -b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ p_780 ∨ b^{30, 27}_2 c -b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ p_780 ∨ b^{30, 27}_1 c -b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ p_780 ∨ -b^{30, 27}_0 c in DIMACS: -15092 15093 -15094 780 15095 0 -15092 15093 -15094 780 15096 0 -15092 15093 -15094 780 -15097 0 c -2-1 --> break c ( b^{30, 26}_2 ∧ b^{30, 26}_1 ∧ -b^{30, 26}_0 ∧ -p_780) -> break c in CNF: c -b^{30, 26}_2 ∨ -b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ p_780 ∨ break c in DIMACS: -15092 -15093 15094 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 26}_2 ∧ -b^{30, 26}_1 ∧ -b^{30, 26}_0 ∧ true) c in CNF: c -b^{30, 26}_2 ∨ b^{30, 26}_1 ∨ b^{30, 26}_0 ∨ false c in DIMACS: -15092 15093 15094 0 c 3 does not represent an automaton state. c -(-b^{30, 26}_2 ∧ b^{30, 26}_1 ∧ b^{30, 26}_0 ∧ true) c in CNF: c b^{30, 26}_2 ∨ -b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ false c in DIMACS: 15092 -15093 -15094 0 c -3 does not represent an automaton state. c -( b^{30, 26}_2 ∧ b^{30, 26}_1 ∧ b^{30, 26}_0 ∧ true) c in CNF: c -b^{30, 26}_2 ∨ -b^{30, 26}_1 ∨ -b^{30, 26}_0 ∨ false c in DIMACS: -15092 -15093 -15094 0 c i = 27 c -2+1 --> -1 c ( b^{30, 27}_2 ∧ b^{30, 27}_1 ∧ -b^{30, 27}_0 ∧ p_810) -> ( b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ b^{30, 28}_0) c in CNF: c -b^{30, 27}_2 ∨ -b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ -p_810 ∨ b^{30, 28}_2 c -b^{30, 27}_2 ∨ -b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ -p_810 ∨ -b^{30, 28}_1 c -b^{30, 27}_2 ∨ -b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ -p_810 ∨ b^{30, 28}_0 c in DIMACS: -15095 -15096 15097 -810 15098 0 -15095 -15096 15097 -810 -15099 0 -15095 -15096 15097 -810 15100 0 c -1+1 --> 0 c ( b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ b^{30, 27}_0 ∧ p_810) -> (-b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ -b^{30, 28}_0) c in CNF: c -b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ -p_810 ∨ -b^{30, 28}_2 c -b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ -p_810 ∨ -b^{30, 28}_1 c -b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ -p_810 ∨ -b^{30, 28}_0 c in DIMACS: -15095 15096 -15097 -810 -15098 0 -15095 15096 -15097 -810 -15099 0 -15095 15096 -15097 -810 -15100 0 c 0+1 --> 1 c (-b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ -b^{30, 27}_0 ∧ p_810) -> (-b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ b^{30, 28}_0) c in CNF: c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ -p_810 ∨ -b^{30, 28}_2 c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ -p_810 ∨ -b^{30, 28}_1 c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ -p_810 ∨ b^{30, 28}_0 c in DIMACS: 15095 15096 15097 -810 -15098 0 15095 15096 15097 -810 -15099 0 15095 15096 15097 -810 15100 0 c 1+1 --> 2 c (-b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ b^{30, 27}_0 ∧ p_810) -> (-b^{30, 28}_2 ∧ b^{30, 28}_1 ∧ -b^{30, 28}_0) c in CNF: c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ -p_810 ∨ -b^{30, 28}_2 c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ -p_810 ∨ b^{30, 28}_1 c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ -p_810 ∨ -b^{30, 28}_0 c in DIMACS: 15095 15096 -15097 -810 -15098 0 15095 15096 -15097 -810 15099 0 15095 15096 -15097 -810 -15100 0 c 2+1 --> break c (-b^{30, 27}_2 ∧ b^{30, 27}_1 ∧ -b^{30, 27}_0 ∧ p_810) -> break c in CNF: c b^{30, 27}_2 ∨ -b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ -p_810 ∨ break c in DIMACS: 15095 -15096 15097 -810 1162 0 c 2-1 --> 1 c (-b^{30, 27}_2 ∧ b^{30, 27}_1 ∧ -b^{30, 27}_0 ∧ -p_810) -> (-b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ b^{30, 28}_0) c in CNF: c b^{30, 27}_2 ∨ -b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ p_810 ∨ -b^{30, 28}_2 c b^{30, 27}_2 ∨ -b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ p_810 ∨ -b^{30, 28}_1 c b^{30, 27}_2 ∨ -b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ p_810 ∨ b^{30, 28}_0 c in DIMACS: 15095 -15096 15097 810 -15098 0 15095 -15096 15097 810 -15099 0 15095 -15096 15097 810 15100 0 c 1-1 --> 0 c (-b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ b^{30, 27}_0 ∧ -p_810) -> (-b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ -b^{30, 28}_0) c in CNF: c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ p_810 ∨ -b^{30, 28}_2 c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ p_810 ∨ -b^{30, 28}_1 c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ p_810 ∨ -b^{30, 28}_0 c in DIMACS: 15095 15096 -15097 810 -15098 0 15095 15096 -15097 810 -15099 0 15095 15096 -15097 810 -15100 0 c 0-1 --> -1 c (-b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ -b^{30, 27}_0 ∧ -p_810) -> ( b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ b^{30, 28}_0) c in CNF: c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ p_810 ∨ b^{30, 28}_2 c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ p_810 ∨ -b^{30, 28}_1 c b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ p_810 ∨ b^{30, 28}_0 c in DIMACS: 15095 15096 15097 810 15098 0 15095 15096 15097 810 -15099 0 15095 15096 15097 810 15100 0 c -1-1 --> -2 c ( b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ b^{30, 27}_0 ∧ -p_810) -> ( b^{30, 28}_2 ∧ b^{30, 28}_1 ∧ -b^{30, 28}_0) c in CNF: c -b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ p_810 ∨ b^{30, 28}_2 c -b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ p_810 ∨ b^{30, 28}_1 c -b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ p_810 ∨ -b^{30, 28}_0 c in DIMACS: -15095 15096 -15097 810 15098 0 -15095 15096 -15097 810 15099 0 -15095 15096 -15097 810 -15100 0 c -2-1 --> break c ( b^{30, 27}_2 ∧ b^{30, 27}_1 ∧ -b^{30, 27}_0 ∧ -p_810) -> break c in CNF: c -b^{30, 27}_2 ∨ -b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ p_810 ∨ break c in DIMACS: -15095 -15096 15097 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 27}_2 ∧ -b^{30, 27}_1 ∧ -b^{30, 27}_0 ∧ true) c in CNF: c -b^{30, 27}_2 ∨ b^{30, 27}_1 ∨ b^{30, 27}_0 ∨ false c in DIMACS: -15095 15096 15097 0 c 3 does not represent an automaton state. c -(-b^{30, 27}_2 ∧ b^{30, 27}_1 ∧ b^{30, 27}_0 ∧ true) c in CNF: c b^{30, 27}_2 ∨ -b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ false c in DIMACS: 15095 -15096 -15097 0 c -3 does not represent an automaton state. c -( b^{30, 27}_2 ∧ b^{30, 27}_1 ∧ b^{30, 27}_0 ∧ true) c in CNF: c -b^{30, 27}_2 ∨ -b^{30, 27}_1 ∨ -b^{30, 27}_0 ∨ false c in DIMACS: -15095 -15096 -15097 0 c i = 28 c -2+1 --> -1 c ( b^{30, 28}_2 ∧ b^{30, 28}_1 ∧ -b^{30, 28}_0 ∧ p_840) -> ( b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ b^{30, 29}_0) c in CNF: c -b^{30, 28}_2 ∨ -b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ -p_840 ∨ b^{30, 29}_2 c -b^{30, 28}_2 ∨ -b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ -p_840 ∨ -b^{30, 29}_1 c -b^{30, 28}_2 ∨ -b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ -p_840 ∨ b^{30, 29}_0 c in DIMACS: -15098 -15099 15100 -840 15101 0 -15098 -15099 15100 -840 -15102 0 -15098 -15099 15100 -840 15103 0 c -1+1 --> 0 c ( b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ b^{30, 28}_0 ∧ p_840) -> (-b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ -b^{30, 29}_0) c in CNF: c -b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ -p_840 ∨ -b^{30, 29}_2 c -b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ -p_840 ∨ -b^{30, 29}_1 c -b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ -p_840 ∨ -b^{30, 29}_0 c in DIMACS: -15098 15099 -15100 -840 -15101 0 -15098 15099 -15100 -840 -15102 0 -15098 15099 -15100 -840 -15103 0 c 0+1 --> 1 c (-b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ -b^{30, 28}_0 ∧ p_840) -> (-b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ b^{30, 29}_0) c in CNF: c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ -p_840 ∨ -b^{30, 29}_2 c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ -p_840 ∨ -b^{30, 29}_1 c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ -p_840 ∨ b^{30, 29}_0 c in DIMACS: 15098 15099 15100 -840 -15101 0 15098 15099 15100 -840 -15102 0 15098 15099 15100 -840 15103 0 c 1+1 --> 2 c (-b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ b^{30, 28}_0 ∧ p_840) -> (-b^{30, 29}_2 ∧ b^{30, 29}_1 ∧ -b^{30, 29}_0) c in CNF: c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ -p_840 ∨ -b^{30, 29}_2 c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ -p_840 ∨ b^{30, 29}_1 c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ -p_840 ∨ -b^{30, 29}_0 c in DIMACS: 15098 15099 -15100 -840 -15101 0 15098 15099 -15100 -840 15102 0 15098 15099 -15100 -840 -15103 0 c 2+1 --> break c (-b^{30, 28}_2 ∧ b^{30, 28}_1 ∧ -b^{30, 28}_0 ∧ p_840) -> break c in CNF: c b^{30, 28}_2 ∨ -b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ -p_840 ∨ break c in DIMACS: 15098 -15099 15100 -840 1162 0 c 2-1 --> 1 c (-b^{30, 28}_2 ∧ b^{30, 28}_1 ∧ -b^{30, 28}_0 ∧ -p_840) -> (-b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ b^{30, 29}_0) c in CNF: c b^{30, 28}_2 ∨ -b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ p_840 ∨ -b^{30, 29}_2 c b^{30, 28}_2 ∨ -b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ p_840 ∨ -b^{30, 29}_1 c b^{30, 28}_2 ∨ -b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ p_840 ∨ b^{30, 29}_0 c in DIMACS: 15098 -15099 15100 840 -15101 0 15098 -15099 15100 840 -15102 0 15098 -15099 15100 840 15103 0 c 1-1 --> 0 c (-b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ b^{30, 28}_0 ∧ -p_840) -> (-b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ -b^{30, 29}_0) c in CNF: c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ p_840 ∨ -b^{30, 29}_2 c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ p_840 ∨ -b^{30, 29}_1 c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ p_840 ∨ -b^{30, 29}_0 c in DIMACS: 15098 15099 -15100 840 -15101 0 15098 15099 -15100 840 -15102 0 15098 15099 -15100 840 -15103 0 c 0-1 --> -1 c (-b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ -b^{30, 28}_0 ∧ -p_840) -> ( b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ b^{30, 29}_0) c in CNF: c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ p_840 ∨ b^{30, 29}_2 c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ p_840 ∨ -b^{30, 29}_1 c b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ p_840 ∨ b^{30, 29}_0 c in DIMACS: 15098 15099 15100 840 15101 0 15098 15099 15100 840 -15102 0 15098 15099 15100 840 15103 0 c -1-1 --> -2 c ( b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ b^{30, 28}_0 ∧ -p_840) -> ( b^{30, 29}_2 ∧ b^{30, 29}_1 ∧ -b^{30, 29}_0) c in CNF: c -b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ p_840 ∨ b^{30, 29}_2 c -b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ p_840 ∨ b^{30, 29}_1 c -b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ p_840 ∨ -b^{30, 29}_0 c in DIMACS: -15098 15099 -15100 840 15101 0 -15098 15099 -15100 840 15102 0 -15098 15099 -15100 840 -15103 0 c -2-1 --> break c ( b^{30, 28}_2 ∧ b^{30, 28}_1 ∧ -b^{30, 28}_0 ∧ -p_840) -> break c in CNF: c -b^{30, 28}_2 ∨ -b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ p_840 ∨ break c in DIMACS: -15098 -15099 15100 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 28}_2 ∧ -b^{30, 28}_1 ∧ -b^{30, 28}_0 ∧ true) c in CNF: c -b^{30, 28}_2 ∨ b^{30, 28}_1 ∨ b^{30, 28}_0 ∨ false c in DIMACS: -15098 15099 15100 0 c 3 does not represent an automaton state. c -(-b^{30, 28}_2 ∧ b^{30, 28}_1 ∧ b^{30, 28}_0 ∧ true) c in CNF: c b^{30, 28}_2 ∨ -b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ false c in DIMACS: 15098 -15099 -15100 0 c -3 does not represent an automaton state. c -( b^{30, 28}_2 ∧ b^{30, 28}_1 ∧ b^{30, 28}_0 ∧ true) c in CNF: c -b^{30, 28}_2 ∨ -b^{30, 28}_1 ∨ -b^{30, 28}_0 ∨ false c in DIMACS: -15098 -15099 -15100 0 c i = 29 c -2+1 --> -1 c ( b^{30, 29}_2 ∧ b^{30, 29}_1 ∧ -b^{30, 29}_0 ∧ p_870) -> ( b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ b^{30, 30}_0) c in CNF: c -b^{30, 29}_2 ∨ -b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ -p_870 ∨ b^{30, 30}_2 c -b^{30, 29}_2 ∨ -b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ -p_870 ∨ -b^{30, 30}_1 c -b^{30, 29}_2 ∨ -b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ -p_870 ∨ b^{30, 30}_0 c in DIMACS: -15101 -15102 15103 -870 15104 0 -15101 -15102 15103 -870 -15105 0 -15101 -15102 15103 -870 15106 0 c -1+1 --> 0 c ( b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ b^{30, 29}_0 ∧ p_870) -> (-b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ -b^{30, 30}_0) c in CNF: c -b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ -p_870 ∨ -b^{30, 30}_2 c -b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ -p_870 ∨ -b^{30, 30}_1 c -b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ -p_870 ∨ -b^{30, 30}_0 c in DIMACS: -15101 15102 -15103 -870 -15104 0 -15101 15102 -15103 -870 -15105 0 -15101 15102 -15103 -870 -15106 0 c 0+1 --> 1 c (-b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ -b^{30, 29}_0 ∧ p_870) -> (-b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ b^{30, 30}_0) c in CNF: c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ -p_870 ∨ -b^{30, 30}_2 c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ -p_870 ∨ -b^{30, 30}_1 c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ -p_870 ∨ b^{30, 30}_0 c in DIMACS: 15101 15102 15103 -870 -15104 0 15101 15102 15103 -870 -15105 0 15101 15102 15103 -870 15106 0 c 1+1 --> 2 c (-b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ b^{30, 29}_0 ∧ p_870) -> (-b^{30, 30}_2 ∧ b^{30, 30}_1 ∧ -b^{30, 30}_0) c in CNF: c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ -p_870 ∨ -b^{30, 30}_2 c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ -p_870 ∨ b^{30, 30}_1 c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ -p_870 ∨ -b^{30, 30}_0 c in DIMACS: 15101 15102 -15103 -870 -15104 0 15101 15102 -15103 -870 15105 0 15101 15102 -15103 -870 -15106 0 c 2+1 --> break c (-b^{30, 29}_2 ∧ b^{30, 29}_1 ∧ -b^{30, 29}_0 ∧ p_870) -> break c in CNF: c b^{30, 29}_2 ∨ -b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ -p_870 ∨ break c in DIMACS: 15101 -15102 15103 -870 1162 0 c 2-1 --> 1 c (-b^{30, 29}_2 ∧ b^{30, 29}_1 ∧ -b^{30, 29}_0 ∧ -p_870) -> (-b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ b^{30, 30}_0) c in CNF: c b^{30, 29}_2 ∨ -b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ p_870 ∨ -b^{30, 30}_2 c b^{30, 29}_2 ∨ -b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ p_870 ∨ -b^{30, 30}_1 c b^{30, 29}_2 ∨ -b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ p_870 ∨ b^{30, 30}_0 c in DIMACS: 15101 -15102 15103 870 -15104 0 15101 -15102 15103 870 -15105 0 15101 -15102 15103 870 15106 0 c 1-1 --> 0 c (-b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ b^{30, 29}_0 ∧ -p_870) -> (-b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ -b^{30, 30}_0) c in CNF: c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ p_870 ∨ -b^{30, 30}_2 c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ p_870 ∨ -b^{30, 30}_1 c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ p_870 ∨ -b^{30, 30}_0 c in DIMACS: 15101 15102 -15103 870 -15104 0 15101 15102 -15103 870 -15105 0 15101 15102 -15103 870 -15106 0 c 0-1 --> -1 c (-b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ -b^{30, 29}_0 ∧ -p_870) -> ( b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ b^{30, 30}_0) c in CNF: c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ p_870 ∨ b^{30, 30}_2 c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ p_870 ∨ -b^{30, 30}_1 c b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ p_870 ∨ b^{30, 30}_0 c in DIMACS: 15101 15102 15103 870 15104 0 15101 15102 15103 870 -15105 0 15101 15102 15103 870 15106 0 c -1-1 --> -2 c ( b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ b^{30, 29}_0 ∧ -p_870) -> ( b^{30, 30}_2 ∧ b^{30, 30}_1 ∧ -b^{30, 30}_0) c in CNF: c -b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ p_870 ∨ b^{30, 30}_2 c -b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ p_870 ∨ b^{30, 30}_1 c -b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ p_870 ∨ -b^{30, 30}_0 c in DIMACS: -15101 15102 -15103 870 15104 0 -15101 15102 -15103 870 15105 0 -15101 15102 -15103 870 -15106 0 c -2-1 --> break c ( b^{30, 29}_2 ∧ b^{30, 29}_1 ∧ -b^{30, 29}_0 ∧ -p_870) -> break c in CNF: c -b^{30, 29}_2 ∨ -b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ p_870 ∨ break c in DIMACS: -15101 -15102 15103 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 29}_2 ∧ -b^{30, 29}_1 ∧ -b^{30, 29}_0 ∧ true) c in CNF: c -b^{30, 29}_2 ∨ b^{30, 29}_1 ∨ b^{30, 29}_0 ∨ false c in DIMACS: -15101 15102 15103 0 c 3 does not represent an automaton state. c -(-b^{30, 29}_2 ∧ b^{30, 29}_1 ∧ b^{30, 29}_0 ∧ true) c in CNF: c b^{30, 29}_2 ∨ -b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ false c in DIMACS: 15101 -15102 -15103 0 c -3 does not represent an automaton state. c -( b^{30, 29}_2 ∧ b^{30, 29}_1 ∧ b^{30, 29}_0 ∧ true) c in CNF: c -b^{30, 29}_2 ∨ -b^{30, 29}_1 ∨ -b^{30, 29}_0 ∨ false c in DIMACS: -15101 -15102 -15103 0 c i = 30 c -2+1 --> -1 c ( b^{30, 30}_2 ∧ b^{30, 30}_1 ∧ -b^{30, 30}_0 ∧ p_900) -> ( b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ b^{30, 31}_0) c in CNF: c -b^{30, 30}_2 ∨ -b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ -p_900 ∨ b^{30, 31}_2 c -b^{30, 30}_2 ∨ -b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ -p_900 ∨ -b^{30, 31}_1 c -b^{30, 30}_2 ∨ -b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ -p_900 ∨ b^{30, 31}_0 c in DIMACS: -15104 -15105 15106 -900 15107 0 -15104 -15105 15106 -900 -15108 0 -15104 -15105 15106 -900 15109 0 c -1+1 --> 0 c ( b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ b^{30, 30}_0 ∧ p_900) -> (-b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ -b^{30, 31}_0) c in CNF: c -b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ -p_900 ∨ -b^{30, 31}_2 c -b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ -p_900 ∨ -b^{30, 31}_1 c -b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ -p_900 ∨ -b^{30, 31}_0 c in DIMACS: -15104 15105 -15106 -900 -15107 0 -15104 15105 -15106 -900 -15108 0 -15104 15105 -15106 -900 -15109 0 c 0+1 --> 1 c (-b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ -b^{30, 30}_0 ∧ p_900) -> (-b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ b^{30, 31}_0) c in CNF: c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ -p_900 ∨ -b^{30, 31}_2 c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ -p_900 ∨ -b^{30, 31}_1 c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ -p_900 ∨ b^{30, 31}_0 c in DIMACS: 15104 15105 15106 -900 -15107 0 15104 15105 15106 -900 -15108 0 15104 15105 15106 -900 15109 0 c 1+1 --> 2 c (-b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ b^{30, 30}_0 ∧ p_900) -> (-b^{30, 31}_2 ∧ b^{30, 31}_1 ∧ -b^{30, 31}_0) c in CNF: c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ -p_900 ∨ -b^{30, 31}_2 c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ -p_900 ∨ b^{30, 31}_1 c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ -p_900 ∨ -b^{30, 31}_0 c in DIMACS: 15104 15105 -15106 -900 -15107 0 15104 15105 -15106 -900 15108 0 15104 15105 -15106 -900 -15109 0 c 2+1 --> break c (-b^{30, 30}_2 ∧ b^{30, 30}_1 ∧ -b^{30, 30}_0 ∧ p_900) -> break c in CNF: c b^{30, 30}_2 ∨ -b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ -p_900 ∨ break c in DIMACS: 15104 -15105 15106 -900 1162 0 c 2-1 --> 1 c (-b^{30, 30}_2 ∧ b^{30, 30}_1 ∧ -b^{30, 30}_0 ∧ -p_900) -> (-b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ b^{30, 31}_0) c in CNF: c b^{30, 30}_2 ∨ -b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ p_900 ∨ -b^{30, 31}_2 c b^{30, 30}_2 ∨ -b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ p_900 ∨ -b^{30, 31}_1 c b^{30, 30}_2 ∨ -b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ p_900 ∨ b^{30, 31}_0 c in DIMACS: 15104 -15105 15106 900 -15107 0 15104 -15105 15106 900 -15108 0 15104 -15105 15106 900 15109 0 c 1-1 --> 0 c (-b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ b^{30, 30}_0 ∧ -p_900) -> (-b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ -b^{30, 31}_0) c in CNF: c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ p_900 ∨ -b^{30, 31}_2 c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ p_900 ∨ -b^{30, 31}_1 c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ p_900 ∨ -b^{30, 31}_0 c in DIMACS: 15104 15105 -15106 900 -15107 0 15104 15105 -15106 900 -15108 0 15104 15105 -15106 900 -15109 0 c 0-1 --> -1 c (-b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ -b^{30, 30}_0 ∧ -p_900) -> ( b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ b^{30, 31}_0) c in CNF: c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ p_900 ∨ b^{30, 31}_2 c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ p_900 ∨ -b^{30, 31}_1 c b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ p_900 ∨ b^{30, 31}_0 c in DIMACS: 15104 15105 15106 900 15107 0 15104 15105 15106 900 -15108 0 15104 15105 15106 900 15109 0 c -1-1 --> -2 c ( b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ b^{30, 30}_0 ∧ -p_900) -> ( b^{30, 31}_2 ∧ b^{30, 31}_1 ∧ -b^{30, 31}_0) c in CNF: c -b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ p_900 ∨ b^{30, 31}_2 c -b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ p_900 ∨ b^{30, 31}_1 c -b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ p_900 ∨ -b^{30, 31}_0 c in DIMACS: -15104 15105 -15106 900 15107 0 -15104 15105 -15106 900 15108 0 -15104 15105 -15106 900 -15109 0 c -2-1 --> break c ( b^{30, 30}_2 ∧ b^{30, 30}_1 ∧ -b^{30, 30}_0 ∧ -p_900) -> break c in CNF: c -b^{30, 30}_2 ∨ -b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ p_900 ∨ break c in DIMACS: -15104 -15105 15106 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 30}_2 ∧ -b^{30, 30}_1 ∧ -b^{30, 30}_0 ∧ true) c in CNF: c -b^{30, 30}_2 ∨ b^{30, 30}_1 ∨ b^{30, 30}_0 ∨ false c in DIMACS: -15104 15105 15106 0 c 3 does not represent an automaton state. c -(-b^{30, 30}_2 ∧ b^{30, 30}_1 ∧ b^{30, 30}_0 ∧ true) c in CNF: c b^{30, 30}_2 ∨ -b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ false c in DIMACS: 15104 -15105 -15106 0 c -3 does not represent an automaton state. c -( b^{30, 30}_2 ∧ b^{30, 30}_1 ∧ b^{30, 30}_0 ∧ true) c in CNF: c -b^{30, 30}_2 ∨ -b^{30, 30}_1 ∨ -b^{30, 30}_0 ∨ false c in DIMACS: -15104 -15105 -15106 0 c i = 31 c -2+1 --> -1 c ( b^{30, 31}_2 ∧ b^{30, 31}_1 ∧ -b^{30, 31}_0 ∧ p_930) -> ( b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ b^{30, 32}_0) c in CNF: c -b^{30, 31}_2 ∨ -b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ -p_930 ∨ b^{30, 32}_2 c -b^{30, 31}_2 ∨ -b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ -p_930 ∨ -b^{30, 32}_1 c -b^{30, 31}_2 ∨ -b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ -p_930 ∨ b^{30, 32}_0 c in DIMACS: -15107 -15108 15109 -930 15110 0 -15107 -15108 15109 -930 -15111 0 -15107 -15108 15109 -930 15112 0 c -1+1 --> 0 c ( b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ b^{30, 31}_0 ∧ p_930) -> (-b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ -b^{30, 32}_0) c in CNF: c -b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ -p_930 ∨ -b^{30, 32}_2 c -b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ -p_930 ∨ -b^{30, 32}_1 c -b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ -p_930 ∨ -b^{30, 32}_0 c in DIMACS: -15107 15108 -15109 -930 -15110 0 -15107 15108 -15109 -930 -15111 0 -15107 15108 -15109 -930 -15112 0 c 0+1 --> 1 c (-b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ -b^{30, 31}_0 ∧ p_930) -> (-b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ b^{30, 32}_0) c in CNF: c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ -p_930 ∨ -b^{30, 32}_2 c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ -p_930 ∨ -b^{30, 32}_1 c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ -p_930 ∨ b^{30, 32}_0 c in DIMACS: 15107 15108 15109 -930 -15110 0 15107 15108 15109 -930 -15111 0 15107 15108 15109 -930 15112 0 c 1+1 --> 2 c (-b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ b^{30, 31}_0 ∧ p_930) -> (-b^{30, 32}_2 ∧ b^{30, 32}_1 ∧ -b^{30, 32}_0) c in CNF: c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ -p_930 ∨ -b^{30, 32}_2 c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ -p_930 ∨ b^{30, 32}_1 c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ -p_930 ∨ -b^{30, 32}_0 c in DIMACS: 15107 15108 -15109 -930 -15110 0 15107 15108 -15109 -930 15111 0 15107 15108 -15109 -930 -15112 0 c 2+1 --> break c (-b^{30, 31}_2 ∧ b^{30, 31}_1 ∧ -b^{30, 31}_0 ∧ p_930) -> break c in CNF: c b^{30, 31}_2 ∨ -b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ -p_930 ∨ break c in DIMACS: 15107 -15108 15109 -930 1162 0 c 2-1 --> 1 c (-b^{30, 31}_2 ∧ b^{30, 31}_1 ∧ -b^{30, 31}_0 ∧ -p_930) -> (-b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ b^{30, 32}_0) c in CNF: c b^{30, 31}_2 ∨ -b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ p_930 ∨ -b^{30, 32}_2 c b^{30, 31}_2 ∨ -b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ p_930 ∨ -b^{30, 32}_1 c b^{30, 31}_2 ∨ -b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ p_930 ∨ b^{30, 32}_0 c in DIMACS: 15107 -15108 15109 930 -15110 0 15107 -15108 15109 930 -15111 0 15107 -15108 15109 930 15112 0 c 1-1 --> 0 c (-b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ b^{30, 31}_0 ∧ -p_930) -> (-b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ -b^{30, 32}_0) c in CNF: c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ p_930 ∨ -b^{30, 32}_2 c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ p_930 ∨ -b^{30, 32}_1 c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ p_930 ∨ -b^{30, 32}_0 c in DIMACS: 15107 15108 -15109 930 -15110 0 15107 15108 -15109 930 -15111 0 15107 15108 -15109 930 -15112 0 c 0-1 --> -1 c (-b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ -b^{30, 31}_0 ∧ -p_930) -> ( b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ b^{30, 32}_0) c in CNF: c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ p_930 ∨ b^{30, 32}_2 c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ p_930 ∨ -b^{30, 32}_1 c b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ p_930 ∨ b^{30, 32}_0 c in DIMACS: 15107 15108 15109 930 15110 0 15107 15108 15109 930 -15111 0 15107 15108 15109 930 15112 0 c -1-1 --> -2 c ( b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ b^{30, 31}_0 ∧ -p_930) -> ( b^{30, 32}_2 ∧ b^{30, 32}_1 ∧ -b^{30, 32}_0) c in CNF: c -b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ p_930 ∨ b^{30, 32}_2 c -b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ p_930 ∨ b^{30, 32}_1 c -b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ p_930 ∨ -b^{30, 32}_0 c in DIMACS: -15107 15108 -15109 930 15110 0 -15107 15108 -15109 930 15111 0 -15107 15108 -15109 930 -15112 0 c -2-1 --> break c ( b^{30, 31}_2 ∧ b^{30, 31}_1 ∧ -b^{30, 31}_0 ∧ -p_930) -> break c in CNF: c -b^{30, 31}_2 ∨ -b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ p_930 ∨ break c in DIMACS: -15107 -15108 15109 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 31}_2 ∧ -b^{30, 31}_1 ∧ -b^{30, 31}_0 ∧ true) c in CNF: c -b^{30, 31}_2 ∨ b^{30, 31}_1 ∨ b^{30, 31}_0 ∨ false c in DIMACS: -15107 15108 15109 0 c 3 does not represent an automaton state. c -(-b^{30, 31}_2 ∧ b^{30, 31}_1 ∧ b^{30, 31}_0 ∧ true) c in CNF: c b^{30, 31}_2 ∨ -b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ false c in DIMACS: 15107 -15108 -15109 0 c -3 does not represent an automaton state. c -( b^{30, 31}_2 ∧ b^{30, 31}_1 ∧ b^{30, 31}_0 ∧ true) c in CNF: c -b^{30, 31}_2 ∨ -b^{30, 31}_1 ∨ -b^{30, 31}_0 ∨ false c in DIMACS: -15107 -15108 -15109 0 c i = 32 c -2+1 --> -1 c ( b^{30, 32}_2 ∧ b^{30, 32}_1 ∧ -b^{30, 32}_0 ∧ p_960) -> ( b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ b^{30, 33}_0) c in CNF: c -b^{30, 32}_2 ∨ -b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ -p_960 ∨ b^{30, 33}_2 c -b^{30, 32}_2 ∨ -b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ -p_960 ∨ -b^{30, 33}_1 c -b^{30, 32}_2 ∨ -b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ -p_960 ∨ b^{30, 33}_0 c in DIMACS: -15110 -15111 15112 -960 15113 0 -15110 -15111 15112 -960 -15114 0 -15110 -15111 15112 -960 15115 0 c -1+1 --> 0 c ( b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ b^{30, 32}_0 ∧ p_960) -> (-b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ -b^{30, 33}_0) c in CNF: c -b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ -p_960 ∨ -b^{30, 33}_2 c -b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ -p_960 ∨ -b^{30, 33}_1 c -b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ -p_960 ∨ -b^{30, 33}_0 c in DIMACS: -15110 15111 -15112 -960 -15113 0 -15110 15111 -15112 -960 -15114 0 -15110 15111 -15112 -960 -15115 0 c 0+1 --> 1 c (-b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ -b^{30, 32}_0 ∧ p_960) -> (-b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ b^{30, 33}_0) c in CNF: c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ -p_960 ∨ -b^{30, 33}_2 c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ -p_960 ∨ -b^{30, 33}_1 c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ -p_960 ∨ b^{30, 33}_0 c in DIMACS: 15110 15111 15112 -960 -15113 0 15110 15111 15112 -960 -15114 0 15110 15111 15112 -960 15115 0 c 1+1 --> 2 c (-b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ b^{30, 32}_0 ∧ p_960) -> (-b^{30, 33}_2 ∧ b^{30, 33}_1 ∧ -b^{30, 33}_0) c in CNF: c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ -p_960 ∨ -b^{30, 33}_2 c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ -p_960 ∨ b^{30, 33}_1 c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ -p_960 ∨ -b^{30, 33}_0 c in DIMACS: 15110 15111 -15112 -960 -15113 0 15110 15111 -15112 -960 15114 0 15110 15111 -15112 -960 -15115 0 c 2+1 --> break c (-b^{30, 32}_2 ∧ b^{30, 32}_1 ∧ -b^{30, 32}_0 ∧ p_960) -> break c in CNF: c b^{30, 32}_2 ∨ -b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ -p_960 ∨ break c in DIMACS: 15110 -15111 15112 -960 1162 0 c 2-1 --> 1 c (-b^{30, 32}_2 ∧ b^{30, 32}_1 ∧ -b^{30, 32}_0 ∧ -p_960) -> (-b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ b^{30, 33}_0) c in CNF: c b^{30, 32}_2 ∨ -b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ p_960 ∨ -b^{30, 33}_2 c b^{30, 32}_2 ∨ -b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ p_960 ∨ -b^{30, 33}_1 c b^{30, 32}_2 ∨ -b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ p_960 ∨ b^{30, 33}_0 c in DIMACS: 15110 -15111 15112 960 -15113 0 15110 -15111 15112 960 -15114 0 15110 -15111 15112 960 15115 0 c 1-1 --> 0 c (-b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ b^{30, 32}_0 ∧ -p_960) -> (-b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ -b^{30, 33}_0) c in CNF: c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ p_960 ∨ -b^{30, 33}_2 c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ p_960 ∨ -b^{30, 33}_1 c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ p_960 ∨ -b^{30, 33}_0 c in DIMACS: 15110 15111 -15112 960 -15113 0 15110 15111 -15112 960 -15114 0 15110 15111 -15112 960 -15115 0 c 0-1 --> -1 c (-b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ -b^{30, 32}_0 ∧ -p_960) -> ( b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ b^{30, 33}_0) c in CNF: c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ p_960 ∨ b^{30, 33}_2 c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ p_960 ∨ -b^{30, 33}_1 c b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ p_960 ∨ b^{30, 33}_0 c in DIMACS: 15110 15111 15112 960 15113 0 15110 15111 15112 960 -15114 0 15110 15111 15112 960 15115 0 c -1-1 --> -2 c ( b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ b^{30, 32}_0 ∧ -p_960) -> ( b^{30, 33}_2 ∧ b^{30, 33}_1 ∧ -b^{30, 33}_0) c in CNF: c -b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ p_960 ∨ b^{30, 33}_2 c -b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ p_960 ∨ b^{30, 33}_1 c -b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ p_960 ∨ -b^{30, 33}_0 c in DIMACS: -15110 15111 -15112 960 15113 0 -15110 15111 -15112 960 15114 0 -15110 15111 -15112 960 -15115 0 c -2-1 --> break c ( b^{30, 32}_2 ∧ b^{30, 32}_1 ∧ -b^{30, 32}_0 ∧ -p_960) -> break c in CNF: c -b^{30, 32}_2 ∨ -b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ p_960 ∨ break c in DIMACS: -15110 -15111 15112 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 32}_2 ∧ -b^{30, 32}_1 ∧ -b^{30, 32}_0 ∧ true) c in CNF: c -b^{30, 32}_2 ∨ b^{30, 32}_1 ∨ b^{30, 32}_0 ∨ false c in DIMACS: -15110 15111 15112 0 c 3 does not represent an automaton state. c -(-b^{30, 32}_2 ∧ b^{30, 32}_1 ∧ b^{30, 32}_0 ∧ true) c in CNF: c b^{30, 32}_2 ∨ -b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ false c in DIMACS: 15110 -15111 -15112 0 c -3 does not represent an automaton state. c -( b^{30, 32}_2 ∧ b^{30, 32}_1 ∧ b^{30, 32}_0 ∧ true) c in CNF: c -b^{30, 32}_2 ∨ -b^{30, 32}_1 ∨ -b^{30, 32}_0 ∨ false c in DIMACS: -15110 -15111 -15112 0 c i = 33 c -2+1 --> -1 c ( b^{30, 33}_2 ∧ b^{30, 33}_1 ∧ -b^{30, 33}_0 ∧ p_990) -> ( b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ b^{30, 34}_0) c in CNF: c -b^{30, 33}_2 ∨ -b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ -p_990 ∨ b^{30, 34}_2 c -b^{30, 33}_2 ∨ -b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ -p_990 ∨ -b^{30, 34}_1 c -b^{30, 33}_2 ∨ -b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ -p_990 ∨ b^{30, 34}_0 c in DIMACS: -15113 -15114 15115 -990 15116 0 -15113 -15114 15115 -990 -15117 0 -15113 -15114 15115 -990 15118 0 c -1+1 --> 0 c ( b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ b^{30, 33}_0 ∧ p_990) -> (-b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ -b^{30, 34}_0) c in CNF: c -b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ -p_990 ∨ -b^{30, 34}_2 c -b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ -p_990 ∨ -b^{30, 34}_1 c -b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ -p_990 ∨ -b^{30, 34}_0 c in DIMACS: -15113 15114 -15115 -990 -15116 0 -15113 15114 -15115 -990 -15117 0 -15113 15114 -15115 -990 -15118 0 c 0+1 --> 1 c (-b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ -b^{30, 33}_0 ∧ p_990) -> (-b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ b^{30, 34}_0) c in CNF: c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ -p_990 ∨ -b^{30, 34}_2 c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ -p_990 ∨ -b^{30, 34}_1 c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ -p_990 ∨ b^{30, 34}_0 c in DIMACS: 15113 15114 15115 -990 -15116 0 15113 15114 15115 -990 -15117 0 15113 15114 15115 -990 15118 0 c 1+1 --> 2 c (-b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ b^{30, 33}_0 ∧ p_990) -> (-b^{30, 34}_2 ∧ b^{30, 34}_1 ∧ -b^{30, 34}_0) c in CNF: c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ -p_990 ∨ -b^{30, 34}_2 c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ -p_990 ∨ b^{30, 34}_1 c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ -p_990 ∨ -b^{30, 34}_0 c in DIMACS: 15113 15114 -15115 -990 -15116 0 15113 15114 -15115 -990 15117 0 15113 15114 -15115 -990 -15118 0 c 2+1 --> break c (-b^{30, 33}_2 ∧ b^{30, 33}_1 ∧ -b^{30, 33}_0 ∧ p_990) -> break c in CNF: c b^{30, 33}_2 ∨ -b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ -p_990 ∨ break c in DIMACS: 15113 -15114 15115 -990 1162 0 c 2-1 --> 1 c (-b^{30, 33}_2 ∧ b^{30, 33}_1 ∧ -b^{30, 33}_0 ∧ -p_990) -> (-b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ b^{30, 34}_0) c in CNF: c b^{30, 33}_2 ∨ -b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ p_990 ∨ -b^{30, 34}_2 c b^{30, 33}_2 ∨ -b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ p_990 ∨ -b^{30, 34}_1 c b^{30, 33}_2 ∨ -b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ p_990 ∨ b^{30, 34}_0 c in DIMACS: 15113 -15114 15115 990 -15116 0 15113 -15114 15115 990 -15117 0 15113 -15114 15115 990 15118 0 c 1-1 --> 0 c (-b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ b^{30, 33}_0 ∧ -p_990) -> (-b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ -b^{30, 34}_0) c in CNF: c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ p_990 ∨ -b^{30, 34}_2 c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ p_990 ∨ -b^{30, 34}_1 c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ p_990 ∨ -b^{30, 34}_0 c in DIMACS: 15113 15114 -15115 990 -15116 0 15113 15114 -15115 990 -15117 0 15113 15114 -15115 990 -15118 0 c 0-1 --> -1 c (-b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ -b^{30, 33}_0 ∧ -p_990) -> ( b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ b^{30, 34}_0) c in CNF: c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ p_990 ∨ b^{30, 34}_2 c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ p_990 ∨ -b^{30, 34}_1 c b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ p_990 ∨ b^{30, 34}_0 c in DIMACS: 15113 15114 15115 990 15116 0 15113 15114 15115 990 -15117 0 15113 15114 15115 990 15118 0 c -1-1 --> -2 c ( b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ b^{30, 33}_0 ∧ -p_990) -> ( b^{30, 34}_2 ∧ b^{30, 34}_1 ∧ -b^{30, 34}_0) c in CNF: c -b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ p_990 ∨ b^{30, 34}_2 c -b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ p_990 ∨ b^{30, 34}_1 c -b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ p_990 ∨ -b^{30, 34}_0 c in DIMACS: -15113 15114 -15115 990 15116 0 -15113 15114 -15115 990 15117 0 -15113 15114 -15115 990 -15118 0 c -2-1 --> break c ( b^{30, 33}_2 ∧ b^{30, 33}_1 ∧ -b^{30, 33}_0 ∧ -p_990) -> break c in CNF: c -b^{30, 33}_2 ∨ -b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ p_990 ∨ break c in DIMACS: -15113 -15114 15115 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 33}_2 ∧ -b^{30, 33}_1 ∧ -b^{30, 33}_0 ∧ true) c in CNF: c -b^{30, 33}_2 ∨ b^{30, 33}_1 ∨ b^{30, 33}_0 ∨ false c in DIMACS: -15113 15114 15115 0 c 3 does not represent an automaton state. c -(-b^{30, 33}_2 ∧ b^{30, 33}_1 ∧ b^{30, 33}_0 ∧ true) c in CNF: c b^{30, 33}_2 ∨ -b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ false c in DIMACS: 15113 -15114 -15115 0 c -3 does not represent an automaton state. c -( b^{30, 33}_2 ∧ b^{30, 33}_1 ∧ b^{30, 33}_0 ∧ true) c in CNF: c -b^{30, 33}_2 ∨ -b^{30, 33}_1 ∨ -b^{30, 33}_0 ∨ false c in DIMACS: -15113 -15114 -15115 0 c i = 34 c -2+1 --> -1 c ( b^{30, 34}_2 ∧ b^{30, 34}_1 ∧ -b^{30, 34}_0 ∧ p_1020) -> ( b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ b^{30, 35}_0) c in CNF: c -b^{30, 34}_2 ∨ -b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ -p_1020 ∨ b^{30, 35}_2 c -b^{30, 34}_2 ∨ -b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ -p_1020 ∨ -b^{30, 35}_1 c -b^{30, 34}_2 ∨ -b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ -p_1020 ∨ b^{30, 35}_0 c in DIMACS: -15116 -15117 15118 -1020 15119 0 -15116 -15117 15118 -1020 -15120 0 -15116 -15117 15118 -1020 15121 0 c -1+1 --> 0 c ( b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ b^{30, 34}_0 ∧ p_1020) -> (-b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ -b^{30, 35}_0) c in CNF: c -b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ -p_1020 ∨ -b^{30, 35}_2 c -b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ -p_1020 ∨ -b^{30, 35}_1 c -b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ -p_1020 ∨ -b^{30, 35}_0 c in DIMACS: -15116 15117 -15118 -1020 -15119 0 -15116 15117 -15118 -1020 -15120 0 -15116 15117 -15118 -1020 -15121 0 c 0+1 --> 1 c (-b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ -b^{30, 34}_0 ∧ p_1020) -> (-b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ b^{30, 35}_0) c in CNF: c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ -p_1020 ∨ -b^{30, 35}_2 c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ -p_1020 ∨ -b^{30, 35}_1 c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ -p_1020 ∨ b^{30, 35}_0 c in DIMACS: 15116 15117 15118 -1020 -15119 0 15116 15117 15118 -1020 -15120 0 15116 15117 15118 -1020 15121 0 c 1+1 --> 2 c (-b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ b^{30, 34}_0 ∧ p_1020) -> (-b^{30, 35}_2 ∧ b^{30, 35}_1 ∧ -b^{30, 35}_0) c in CNF: c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ -p_1020 ∨ -b^{30, 35}_2 c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ -p_1020 ∨ b^{30, 35}_1 c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ -p_1020 ∨ -b^{30, 35}_0 c in DIMACS: 15116 15117 -15118 -1020 -15119 0 15116 15117 -15118 -1020 15120 0 15116 15117 -15118 -1020 -15121 0 c 2+1 --> break c (-b^{30, 34}_2 ∧ b^{30, 34}_1 ∧ -b^{30, 34}_0 ∧ p_1020) -> break c in CNF: c b^{30, 34}_2 ∨ -b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ -p_1020 ∨ break c in DIMACS: 15116 -15117 15118 -1020 1162 0 c 2-1 --> 1 c (-b^{30, 34}_2 ∧ b^{30, 34}_1 ∧ -b^{30, 34}_0 ∧ -p_1020) -> (-b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ b^{30, 35}_0) c in CNF: c b^{30, 34}_2 ∨ -b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ p_1020 ∨ -b^{30, 35}_2 c b^{30, 34}_2 ∨ -b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ p_1020 ∨ -b^{30, 35}_1 c b^{30, 34}_2 ∨ -b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ p_1020 ∨ b^{30, 35}_0 c in DIMACS: 15116 -15117 15118 1020 -15119 0 15116 -15117 15118 1020 -15120 0 15116 -15117 15118 1020 15121 0 c 1-1 --> 0 c (-b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ b^{30, 34}_0 ∧ -p_1020) -> (-b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ -b^{30, 35}_0) c in CNF: c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ p_1020 ∨ -b^{30, 35}_2 c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ p_1020 ∨ -b^{30, 35}_1 c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ p_1020 ∨ -b^{30, 35}_0 c in DIMACS: 15116 15117 -15118 1020 -15119 0 15116 15117 -15118 1020 -15120 0 15116 15117 -15118 1020 -15121 0 c 0-1 --> -1 c (-b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ -b^{30, 34}_0 ∧ -p_1020) -> ( b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ b^{30, 35}_0) c in CNF: c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ p_1020 ∨ b^{30, 35}_2 c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ p_1020 ∨ -b^{30, 35}_1 c b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ p_1020 ∨ b^{30, 35}_0 c in DIMACS: 15116 15117 15118 1020 15119 0 15116 15117 15118 1020 -15120 0 15116 15117 15118 1020 15121 0 c -1-1 --> -2 c ( b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ b^{30, 34}_0 ∧ -p_1020) -> ( b^{30, 35}_2 ∧ b^{30, 35}_1 ∧ -b^{30, 35}_0) c in CNF: c -b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ p_1020 ∨ b^{30, 35}_2 c -b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ p_1020 ∨ b^{30, 35}_1 c -b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ p_1020 ∨ -b^{30, 35}_0 c in DIMACS: -15116 15117 -15118 1020 15119 0 -15116 15117 -15118 1020 15120 0 -15116 15117 -15118 1020 -15121 0 c -2-1 --> break c ( b^{30, 34}_2 ∧ b^{30, 34}_1 ∧ -b^{30, 34}_0 ∧ -p_1020) -> break c in CNF: c -b^{30, 34}_2 ∨ -b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ p_1020 ∨ break c in DIMACS: -15116 -15117 15118 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 34}_2 ∧ -b^{30, 34}_1 ∧ -b^{30, 34}_0 ∧ true) c in CNF: c -b^{30, 34}_2 ∨ b^{30, 34}_1 ∨ b^{30, 34}_0 ∨ false c in DIMACS: -15116 15117 15118 0 c 3 does not represent an automaton state. c -(-b^{30, 34}_2 ∧ b^{30, 34}_1 ∧ b^{30, 34}_0 ∧ true) c in CNF: c b^{30, 34}_2 ∨ -b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ false c in DIMACS: 15116 -15117 -15118 0 c -3 does not represent an automaton state. c -( b^{30, 34}_2 ∧ b^{30, 34}_1 ∧ b^{30, 34}_0 ∧ true) c in CNF: c -b^{30, 34}_2 ∨ -b^{30, 34}_1 ∨ -b^{30, 34}_0 ∨ false c in DIMACS: -15116 -15117 -15118 0 c i = 35 c -2+1 --> -1 c ( b^{30, 35}_2 ∧ b^{30, 35}_1 ∧ -b^{30, 35}_0 ∧ p_1050) -> ( b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ b^{30, 36}_0) c in CNF: c -b^{30, 35}_2 ∨ -b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ -p_1050 ∨ b^{30, 36}_2 c -b^{30, 35}_2 ∨ -b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ -p_1050 ∨ -b^{30, 36}_1 c -b^{30, 35}_2 ∨ -b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ -p_1050 ∨ b^{30, 36}_0 c in DIMACS: -15119 -15120 15121 -1050 15122 0 -15119 -15120 15121 -1050 -15123 0 -15119 -15120 15121 -1050 15124 0 c -1+1 --> 0 c ( b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ b^{30, 35}_0 ∧ p_1050) -> (-b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ -b^{30, 36}_0) c in CNF: c -b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ -p_1050 ∨ -b^{30, 36}_2 c -b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ -p_1050 ∨ -b^{30, 36}_1 c -b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ -p_1050 ∨ -b^{30, 36}_0 c in DIMACS: -15119 15120 -15121 -1050 -15122 0 -15119 15120 -15121 -1050 -15123 0 -15119 15120 -15121 -1050 -15124 0 c 0+1 --> 1 c (-b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ -b^{30, 35}_0 ∧ p_1050) -> (-b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ b^{30, 36}_0) c in CNF: c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ -p_1050 ∨ -b^{30, 36}_2 c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ -p_1050 ∨ -b^{30, 36}_1 c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ -p_1050 ∨ b^{30, 36}_0 c in DIMACS: 15119 15120 15121 -1050 -15122 0 15119 15120 15121 -1050 -15123 0 15119 15120 15121 -1050 15124 0 c 1+1 --> 2 c (-b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ b^{30, 35}_0 ∧ p_1050) -> (-b^{30, 36}_2 ∧ b^{30, 36}_1 ∧ -b^{30, 36}_0) c in CNF: c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ -p_1050 ∨ -b^{30, 36}_2 c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ -p_1050 ∨ b^{30, 36}_1 c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ -p_1050 ∨ -b^{30, 36}_0 c in DIMACS: 15119 15120 -15121 -1050 -15122 0 15119 15120 -15121 -1050 15123 0 15119 15120 -15121 -1050 -15124 0 c 2+1 --> break c (-b^{30, 35}_2 ∧ b^{30, 35}_1 ∧ -b^{30, 35}_0 ∧ p_1050) -> break c in CNF: c b^{30, 35}_2 ∨ -b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ -p_1050 ∨ break c in DIMACS: 15119 -15120 15121 -1050 1162 0 c 2-1 --> 1 c (-b^{30, 35}_2 ∧ b^{30, 35}_1 ∧ -b^{30, 35}_0 ∧ -p_1050) -> (-b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ b^{30, 36}_0) c in CNF: c b^{30, 35}_2 ∨ -b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ p_1050 ∨ -b^{30, 36}_2 c b^{30, 35}_2 ∨ -b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ p_1050 ∨ -b^{30, 36}_1 c b^{30, 35}_2 ∨ -b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ p_1050 ∨ b^{30, 36}_0 c in DIMACS: 15119 -15120 15121 1050 -15122 0 15119 -15120 15121 1050 -15123 0 15119 -15120 15121 1050 15124 0 c 1-1 --> 0 c (-b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ b^{30, 35}_0 ∧ -p_1050) -> (-b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ -b^{30, 36}_0) c in CNF: c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ p_1050 ∨ -b^{30, 36}_2 c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ p_1050 ∨ -b^{30, 36}_1 c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ p_1050 ∨ -b^{30, 36}_0 c in DIMACS: 15119 15120 -15121 1050 -15122 0 15119 15120 -15121 1050 -15123 0 15119 15120 -15121 1050 -15124 0 c 0-1 --> -1 c (-b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ -b^{30, 35}_0 ∧ -p_1050) -> ( b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ b^{30, 36}_0) c in CNF: c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ p_1050 ∨ b^{30, 36}_2 c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ p_1050 ∨ -b^{30, 36}_1 c b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ p_1050 ∨ b^{30, 36}_0 c in DIMACS: 15119 15120 15121 1050 15122 0 15119 15120 15121 1050 -15123 0 15119 15120 15121 1050 15124 0 c -1-1 --> -2 c ( b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ b^{30, 35}_0 ∧ -p_1050) -> ( b^{30, 36}_2 ∧ b^{30, 36}_1 ∧ -b^{30, 36}_0) c in CNF: c -b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ p_1050 ∨ b^{30, 36}_2 c -b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ p_1050 ∨ b^{30, 36}_1 c -b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ p_1050 ∨ -b^{30, 36}_0 c in DIMACS: -15119 15120 -15121 1050 15122 0 -15119 15120 -15121 1050 15123 0 -15119 15120 -15121 1050 -15124 0 c -2-1 --> break c ( b^{30, 35}_2 ∧ b^{30, 35}_1 ∧ -b^{30, 35}_0 ∧ -p_1050) -> break c in CNF: c -b^{30, 35}_2 ∨ -b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ p_1050 ∨ break c in DIMACS: -15119 -15120 15121 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 35}_2 ∧ -b^{30, 35}_1 ∧ -b^{30, 35}_0 ∧ true) c in CNF: c -b^{30, 35}_2 ∨ b^{30, 35}_1 ∨ b^{30, 35}_0 ∨ false c in DIMACS: -15119 15120 15121 0 c 3 does not represent an automaton state. c -(-b^{30, 35}_2 ∧ b^{30, 35}_1 ∧ b^{30, 35}_0 ∧ true) c in CNF: c b^{30, 35}_2 ∨ -b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ false c in DIMACS: 15119 -15120 -15121 0 c -3 does not represent an automaton state. c -( b^{30, 35}_2 ∧ b^{30, 35}_1 ∧ b^{30, 35}_0 ∧ true) c in CNF: c -b^{30, 35}_2 ∨ -b^{30, 35}_1 ∨ -b^{30, 35}_0 ∨ false c in DIMACS: -15119 -15120 -15121 0 c i = 36 c -2+1 --> -1 c ( b^{30, 36}_2 ∧ b^{30, 36}_1 ∧ -b^{30, 36}_0 ∧ p_1080) -> ( b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ b^{30, 37}_0) c in CNF: c -b^{30, 36}_2 ∨ -b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ -p_1080 ∨ b^{30, 37}_2 c -b^{30, 36}_2 ∨ -b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ -p_1080 ∨ -b^{30, 37}_1 c -b^{30, 36}_2 ∨ -b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ -p_1080 ∨ b^{30, 37}_0 c in DIMACS: -15122 -15123 15124 -1080 15125 0 -15122 -15123 15124 -1080 -15126 0 -15122 -15123 15124 -1080 15127 0 c -1+1 --> 0 c ( b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ b^{30, 36}_0 ∧ p_1080) -> (-b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ -b^{30, 37}_0) c in CNF: c -b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ -p_1080 ∨ -b^{30, 37}_2 c -b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ -p_1080 ∨ -b^{30, 37}_1 c -b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ -p_1080 ∨ -b^{30, 37}_0 c in DIMACS: -15122 15123 -15124 -1080 -15125 0 -15122 15123 -15124 -1080 -15126 0 -15122 15123 -15124 -1080 -15127 0 c 0+1 --> 1 c (-b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ -b^{30, 36}_0 ∧ p_1080) -> (-b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ b^{30, 37}_0) c in CNF: c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ -p_1080 ∨ -b^{30, 37}_2 c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ -p_1080 ∨ -b^{30, 37}_1 c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ -p_1080 ∨ b^{30, 37}_0 c in DIMACS: 15122 15123 15124 -1080 -15125 0 15122 15123 15124 -1080 -15126 0 15122 15123 15124 -1080 15127 0 c 1+1 --> 2 c (-b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ b^{30, 36}_0 ∧ p_1080) -> (-b^{30, 37}_2 ∧ b^{30, 37}_1 ∧ -b^{30, 37}_0) c in CNF: c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ -p_1080 ∨ -b^{30, 37}_2 c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ -p_1080 ∨ b^{30, 37}_1 c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ -p_1080 ∨ -b^{30, 37}_0 c in DIMACS: 15122 15123 -15124 -1080 -15125 0 15122 15123 -15124 -1080 15126 0 15122 15123 -15124 -1080 -15127 0 c 2+1 --> break c (-b^{30, 36}_2 ∧ b^{30, 36}_1 ∧ -b^{30, 36}_0 ∧ p_1080) -> break c in CNF: c b^{30, 36}_2 ∨ -b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ -p_1080 ∨ break c in DIMACS: 15122 -15123 15124 -1080 1162 0 c 2-1 --> 1 c (-b^{30, 36}_2 ∧ b^{30, 36}_1 ∧ -b^{30, 36}_0 ∧ -p_1080) -> (-b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ b^{30, 37}_0) c in CNF: c b^{30, 36}_2 ∨ -b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ p_1080 ∨ -b^{30, 37}_2 c b^{30, 36}_2 ∨ -b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ p_1080 ∨ -b^{30, 37}_1 c b^{30, 36}_2 ∨ -b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ p_1080 ∨ b^{30, 37}_0 c in DIMACS: 15122 -15123 15124 1080 -15125 0 15122 -15123 15124 1080 -15126 0 15122 -15123 15124 1080 15127 0 c 1-1 --> 0 c (-b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ b^{30, 36}_0 ∧ -p_1080) -> (-b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ -b^{30, 37}_0) c in CNF: c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ p_1080 ∨ -b^{30, 37}_2 c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ p_1080 ∨ -b^{30, 37}_1 c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ p_1080 ∨ -b^{30, 37}_0 c in DIMACS: 15122 15123 -15124 1080 -15125 0 15122 15123 -15124 1080 -15126 0 15122 15123 -15124 1080 -15127 0 c 0-1 --> -1 c (-b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ -b^{30, 36}_0 ∧ -p_1080) -> ( b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ b^{30, 37}_0) c in CNF: c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ p_1080 ∨ b^{30, 37}_2 c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ p_1080 ∨ -b^{30, 37}_1 c b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ p_1080 ∨ b^{30, 37}_0 c in DIMACS: 15122 15123 15124 1080 15125 0 15122 15123 15124 1080 -15126 0 15122 15123 15124 1080 15127 0 c -1-1 --> -2 c ( b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ b^{30, 36}_0 ∧ -p_1080) -> ( b^{30, 37}_2 ∧ b^{30, 37}_1 ∧ -b^{30, 37}_0) c in CNF: c -b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ p_1080 ∨ b^{30, 37}_2 c -b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ p_1080 ∨ b^{30, 37}_1 c -b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ p_1080 ∨ -b^{30, 37}_0 c in DIMACS: -15122 15123 -15124 1080 15125 0 -15122 15123 -15124 1080 15126 0 -15122 15123 -15124 1080 -15127 0 c -2-1 --> break c ( b^{30, 36}_2 ∧ b^{30, 36}_1 ∧ -b^{30, 36}_0 ∧ -p_1080) -> break c in CNF: c -b^{30, 36}_2 ∨ -b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ p_1080 ∨ break c in DIMACS: -15122 -15123 15124 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 36}_2 ∧ -b^{30, 36}_1 ∧ -b^{30, 36}_0 ∧ true) c in CNF: c -b^{30, 36}_2 ∨ b^{30, 36}_1 ∨ b^{30, 36}_0 ∨ false c in DIMACS: -15122 15123 15124 0 c 3 does not represent an automaton state. c -(-b^{30, 36}_2 ∧ b^{30, 36}_1 ∧ b^{30, 36}_0 ∧ true) c in CNF: c b^{30, 36}_2 ∨ -b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ false c in DIMACS: 15122 -15123 -15124 0 c -3 does not represent an automaton state. c -( b^{30, 36}_2 ∧ b^{30, 36}_1 ∧ b^{30, 36}_0 ∧ true) c in CNF: c -b^{30, 36}_2 ∨ -b^{30, 36}_1 ∨ -b^{30, 36}_0 ∨ false c in DIMACS: -15122 -15123 -15124 0 c i = 37 c -2+1 --> -1 c ( b^{30, 37}_2 ∧ b^{30, 37}_1 ∧ -b^{30, 37}_0 ∧ p_1110) -> ( b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ b^{30, 38}_0) c in CNF: c -b^{30, 37}_2 ∨ -b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ -p_1110 ∨ b^{30, 38}_2 c -b^{30, 37}_2 ∨ -b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ -p_1110 ∨ -b^{30, 38}_1 c -b^{30, 37}_2 ∨ -b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ -p_1110 ∨ b^{30, 38}_0 c in DIMACS: -15125 -15126 15127 -1110 15128 0 -15125 -15126 15127 -1110 -15129 0 -15125 -15126 15127 -1110 15130 0 c -1+1 --> 0 c ( b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ b^{30, 37}_0 ∧ p_1110) -> (-b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ -b^{30, 38}_0) c in CNF: c -b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ -p_1110 ∨ -b^{30, 38}_2 c -b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ -p_1110 ∨ -b^{30, 38}_1 c -b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ -p_1110 ∨ -b^{30, 38}_0 c in DIMACS: -15125 15126 -15127 -1110 -15128 0 -15125 15126 -15127 -1110 -15129 0 -15125 15126 -15127 -1110 -15130 0 c 0+1 --> 1 c (-b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ -b^{30, 37}_0 ∧ p_1110) -> (-b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ b^{30, 38}_0) c in CNF: c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ -p_1110 ∨ -b^{30, 38}_2 c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ -p_1110 ∨ -b^{30, 38}_1 c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ -p_1110 ∨ b^{30, 38}_0 c in DIMACS: 15125 15126 15127 -1110 -15128 0 15125 15126 15127 -1110 -15129 0 15125 15126 15127 -1110 15130 0 c 1+1 --> 2 c (-b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ b^{30, 37}_0 ∧ p_1110) -> (-b^{30, 38}_2 ∧ b^{30, 38}_1 ∧ -b^{30, 38}_0) c in CNF: c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ -p_1110 ∨ -b^{30, 38}_2 c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ -p_1110 ∨ b^{30, 38}_1 c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ -p_1110 ∨ -b^{30, 38}_0 c in DIMACS: 15125 15126 -15127 -1110 -15128 0 15125 15126 -15127 -1110 15129 0 15125 15126 -15127 -1110 -15130 0 c 2+1 --> break c (-b^{30, 37}_2 ∧ b^{30, 37}_1 ∧ -b^{30, 37}_0 ∧ p_1110) -> break c in CNF: c b^{30, 37}_2 ∨ -b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ -p_1110 ∨ break c in DIMACS: 15125 -15126 15127 -1110 1162 0 c 2-1 --> 1 c (-b^{30, 37}_2 ∧ b^{30, 37}_1 ∧ -b^{30, 37}_0 ∧ -p_1110) -> (-b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ b^{30, 38}_0) c in CNF: c b^{30, 37}_2 ∨ -b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ p_1110 ∨ -b^{30, 38}_2 c b^{30, 37}_2 ∨ -b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ p_1110 ∨ -b^{30, 38}_1 c b^{30, 37}_2 ∨ -b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ p_1110 ∨ b^{30, 38}_0 c in DIMACS: 15125 -15126 15127 1110 -15128 0 15125 -15126 15127 1110 -15129 0 15125 -15126 15127 1110 15130 0 c 1-1 --> 0 c (-b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ b^{30, 37}_0 ∧ -p_1110) -> (-b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ -b^{30, 38}_0) c in CNF: c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ p_1110 ∨ -b^{30, 38}_2 c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ p_1110 ∨ -b^{30, 38}_1 c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ p_1110 ∨ -b^{30, 38}_0 c in DIMACS: 15125 15126 -15127 1110 -15128 0 15125 15126 -15127 1110 -15129 0 15125 15126 -15127 1110 -15130 0 c 0-1 --> -1 c (-b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ -b^{30, 37}_0 ∧ -p_1110) -> ( b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ b^{30, 38}_0) c in CNF: c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ p_1110 ∨ b^{30, 38}_2 c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ p_1110 ∨ -b^{30, 38}_1 c b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ p_1110 ∨ b^{30, 38}_0 c in DIMACS: 15125 15126 15127 1110 15128 0 15125 15126 15127 1110 -15129 0 15125 15126 15127 1110 15130 0 c -1-1 --> -2 c ( b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ b^{30, 37}_0 ∧ -p_1110) -> ( b^{30, 38}_2 ∧ b^{30, 38}_1 ∧ -b^{30, 38}_0) c in CNF: c -b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ p_1110 ∨ b^{30, 38}_2 c -b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ p_1110 ∨ b^{30, 38}_1 c -b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ p_1110 ∨ -b^{30, 38}_0 c in DIMACS: -15125 15126 -15127 1110 15128 0 -15125 15126 -15127 1110 15129 0 -15125 15126 -15127 1110 -15130 0 c -2-1 --> break c ( b^{30, 37}_2 ∧ b^{30, 37}_1 ∧ -b^{30, 37}_0 ∧ -p_1110) -> break c in CNF: c -b^{30, 37}_2 ∨ -b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ p_1110 ∨ break c in DIMACS: -15125 -15126 15127 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 37}_2 ∧ -b^{30, 37}_1 ∧ -b^{30, 37}_0 ∧ true) c in CNF: c -b^{30, 37}_2 ∨ b^{30, 37}_1 ∨ b^{30, 37}_0 ∨ false c in DIMACS: -15125 15126 15127 0 c 3 does not represent an automaton state. c -(-b^{30, 37}_2 ∧ b^{30, 37}_1 ∧ b^{30, 37}_0 ∧ true) c in CNF: c b^{30, 37}_2 ∨ -b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ false c in DIMACS: 15125 -15126 -15127 0 c -3 does not represent an automaton state. c -( b^{30, 37}_2 ∧ b^{30, 37}_1 ∧ b^{30, 37}_0 ∧ true) c in CNF: c -b^{30, 37}_2 ∨ -b^{30, 37}_1 ∨ -b^{30, 37}_0 ∨ false c in DIMACS: -15125 -15126 -15127 0 c i = 38 c -2+1 --> -1 c ( b^{30, 38}_2 ∧ b^{30, 38}_1 ∧ -b^{30, 38}_0 ∧ p_1140) -> ( b^{30, 39}_2 ∧ -b^{30, 39}_1 ∧ b^{30, 39}_0) c in CNF: c -b^{30, 38}_2 ∨ -b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ -p_1140 ∨ b^{30, 39}_2 c -b^{30, 38}_2 ∨ -b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ -p_1140 ∨ -b^{30, 39}_1 c -b^{30, 38}_2 ∨ -b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ -p_1140 ∨ b^{30, 39}_0 c in DIMACS: -15128 -15129 15130 -1140 15131 0 -15128 -15129 15130 -1140 -15132 0 -15128 -15129 15130 -1140 15133 0 c -1+1 --> 0 c ( b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ b^{30, 38}_0 ∧ p_1140) -> (-b^{30, 39}_2 ∧ -b^{30, 39}_1 ∧ -b^{30, 39}_0) c in CNF: c -b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ -p_1140 ∨ -b^{30, 39}_2 c -b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ -p_1140 ∨ -b^{30, 39}_1 c -b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ -p_1140 ∨ -b^{30, 39}_0 c in DIMACS: -15128 15129 -15130 -1140 -15131 0 -15128 15129 -15130 -1140 -15132 0 -15128 15129 -15130 -1140 -15133 0 c 0+1 --> 1 c (-b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ -b^{30, 38}_0 ∧ p_1140) -> (-b^{30, 39}_2 ∧ -b^{30, 39}_1 ∧ b^{30, 39}_0) c in CNF: c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ -p_1140 ∨ -b^{30, 39}_2 c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ -p_1140 ∨ -b^{30, 39}_1 c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ -p_1140 ∨ b^{30, 39}_0 c in DIMACS: 15128 15129 15130 -1140 -15131 0 15128 15129 15130 -1140 -15132 0 15128 15129 15130 -1140 15133 0 c 1+1 --> 2 c (-b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ b^{30, 38}_0 ∧ p_1140) -> (-b^{30, 39}_2 ∧ b^{30, 39}_1 ∧ -b^{30, 39}_0) c in CNF: c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ -p_1140 ∨ -b^{30, 39}_2 c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ -p_1140 ∨ b^{30, 39}_1 c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ -p_1140 ∨ -b^{30, 39}_0 c in DIMACS: 15128 15129 -15130 -1140 -15131 0 15128 15129 -15130 -1140 15132 0 15128 15129 -15130 -1140 -15133 0 c 2+1 --> break c (-b^{30, 38}_2 ∧ b^{30, 38}_1 ∧ -b^{30, 38}_0 ∧ p_1140) -> break c in CNF: c b^{30, 38}_2 ∨ -b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ -p_1140 ∨ break c in DIMACS: 15128 -15129 15130 -1140 1162 0 c 2-1 --> 1 c (-b^{30, 38}_2 ∧ b^{30, 38}_1 ∧ -b^{30, 38}_0 ∧ -p_1140) -> (-b^{30, 39}_2 ∧ -b^{30, 39}_1 ∧ b^{30, 39}_0) c in CNF: c b^{30, 38}_2 ∨ -b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ p_1140 ∨ -b^{30, 39}_2 c b^{30, 38}_2 ∨ -b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ p_1140 ∨ -b^{30, 39}_1 c b^{30, 38}_2 ∨ -b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ p_1140 ∨ b^{30, 39}_0 c in DIMACS: 15128 -15129 15130 1140 -15131 0 15128 -15129 15130 1140 -15132 0 15128 -15129 15130 1140 15133 0 c 1-1 --> 0 c (-b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ b^{30, 38}_0 ∧ -p_1140) -> (-b^{30, 39}_2 ∧ -b^{30, 39}_1 ∧ -b^{30, 39}_0) c in CNF: c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ p_1140 ∨ -b^{30, 39}_2 c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ p_1140 ∨ -b^{30, 39}_1 c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ p_1140 ∨ -b^{30, 39}_0 c in DIMACS: 15128 15129 -15130 1140 -15131 0 15128 15129 -15130 1140 -15132 0 15128 15129 -15130 1140 -15133 0 c 0-1 --> -1 c (-b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ -b^{30, 38}_0 ∧ -p_1140) -> ( b^{30, 39}_2 ∧ -b^{30, 39}_1 ∧ b^{30, 39}_0) c in CNF: c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ p_1140 ∨ b^{30, 39}_2 c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ p_1140 ∨ -b^{30, 39}_1 c b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ p_1140 ∨ b^{30, 39}_0 c in DIMACS: 15128 15129 15130 1140 15131 0 15128 15129 15130 1140 -15132 0 15128 15129 15130 1140 15133 0 c -1-1 --> -2 c ( b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ b^{30, 38}_0 ∧ -p_1140) -> ( b^{30, 39}_2 ∧ b^{30, 39}_1 ∧ -b^{30, 39}_0) c in CNF: c -b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ p_1140 ∨ b^{30, 39}_2 c -b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ p_1140 ∨ b^{30, 39}_1 c -b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ p_1140 ∨ -b^{30, 39}_0 c in DIMACS: -15128 15129 -15130 1140 15131 0 -15128 15129 -15130 1140 15132 0 -15128 15129 -15130 1140 -15133 0 c -2-1 --> break c ( b^{30, 38}_2 ∧ b^{30, 38}_1 ∧ -b^{30, 38}_0 ∧ -p_1140) -> break c in CNF: c -b^{30, 38}_2 ∨ -b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ p_1140 ∨ break c in DIMACS: -15128 -15129 15130 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{30, 38}_2 ∧ -b^{30, 38}_1 ∧ -b^{30, 38}_0 ∧ true) c in CNF: c -b^{30, 38}_2 ∨ b^{30, 38}_1 ∨ b^{30, 38}_0 ∨ false c in DIMACS: -15128 15129 15130 0 c 3 does not represent an automaton state. c -(-b^{30, 38}_2 ∧ b^{30, 38}_1 ∧ b^{30, 38}_0 ∧ true) c in CNF: c b^{30, 38}_2 ∨ -b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ false c in DIMACS: 15128 -15129 -15130 0 c -3 does not represent an automaton state. c -( b^{30, 38}_2 ∧ b^{30, 38}_1 ∧ b^{30, 38}_0 ∧ true) c in CNF: c -b^{30, 38}_2 ∨ -b^{30, 38}_1 ∨ -b^{30, 38}_0 ∨ false c in DIMACS: -15128 -15129 -15130 0 c INIT for k = 31 c -b^{31, 1}_2 c -b^{31, 1}_1 c -b^{31, 1}_0 c in DIMACS: -15134 0 -15135 0 -15136 0 c Transitions for k = 31 c i = 1 c -2+1 --> -1 c ( b^{31, 1}_2 ∧ b^{31, 1}_1 ∧ -b^{31, 1}_0 ∧ p_31) -> ( b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ b^{31, 2}_0) c in CNF: c -b^{31, 1}_2 ∨ -b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ -p_31 ∨ b^{31, 2}_2 c -b^{31, 1}_2 ∨ -b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ -p_31 ∨ -b^{31, 2}_1 c -b^{31, 1}_2 ∨ -b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ -p_31 ∨ b^{31, 2}_0 c in DIMACS: -15134 -15135 15136 -31 15137 0 -15134 -15135 15136 -31 -15138 0 -15134 -15135 15136 -31 15139 0 c -1+1 --> 0 c ( b^{31, 1}_2 ∧ -b^{31, 1}_1 ∧ b^{31, 1}_0 ∧ p_31) -> (-b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ -b^{31, 2}_0) c in CNF: c -b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ -p_31 ∨ -b^{31, 2}_2 c -b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ -p_31 ∨ -b^{31, 2}_1 c -b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ -p_31 ∨ -b^{31, 2}_0 c in DIMACS: -15134 15135 -15136 -31 -15137 0 -15134 15135 -15136 -31 -15138 0 -15134 15135 -15136 -31 -15139 0 c 0+1 --> 1 c (-b^{31, 1}_2 ∧ -b^{31, 1}_1 ∧ -b^{31, 1}_0 ∧ p_31) -> (-b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ b^{31, 2}_0) c in CNF: c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ -p_31 ∨ -b^{31, 2}_2 c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ -p_31 ∨ -b^{31, 2}_1 c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ -p_31 ∨ b^{31, 2}_0 c in DIMACS: 15134 15135 15136 -31 -15137 0 15134 15135 15136 -31 -15138 0 15134 15135 15136 -31 15139 0 c 1+1 --> 2 c (-b^{31, 1}_2 ∧ -b^{31, 1}_1 ∧ b^{31, 1}_0 ∧ p_31) -> (-b^{31, 2}_2 ∧ b^{31, 2}_1 ∧ -b^{31, 2}_0) c in CNF: c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ -p_31 ∨ -b^{31, 2}_2 c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ -p_31 ∨ b^{31, 2}_1 c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ -p_31 ∨ -b^{31, 2}_0 c in DIMACS: 15134 15135 -15136 -31 -15137 0 15134 15135 -15136 -31 15138 0 15134 15135 -15136 -31 -15139 0 c 2+1 --> break c (-b^{31, 1}_2 ∧ b^{31, 1}_1 ∧ -b^{31, 1}_0 ∧ p_31) -> break c in CNF: c b^{31, 1}_2 ∨ -b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ -p_31 ∨ break c in DIMACS: 15134 -15135 15136 -31 1162 0 c 2-1 --> 1 c (-b^{31, 1}_2 ∧ b^{31, 1}_1 ∧ -b^{31, 1}_0 ∧ -p_31) -> (-b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ b^{31, 2}_0) c in CNF: c b^{31, 1}_2 ∨ -b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ p_31 ∨ -b^{31, 2}_2 c b^{31, 1}_2 ∨ -b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ p_31 ∨ -b^{31, 2}_1 c b^{31, 1}_2 ∨ -b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ p_31 ∨ b^{31, 2}_0 c in DIMACS: 15134 -15135 15136 31 -15137 0 15134 -15135 15136 31 -15138 0 15134 -15135 15136 31 15139 0 c 1-1 --> 0 c (-b^{31, 1}_2 ∧ -b^{31, 1}_1 ∧ b^{31, 1}_0 ∧ -p_31) -> (-b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ -b^{31, 2}_0) c in CNF: c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ p_31 ∨ -b^{31, 2}_2 c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ p_31 ∨ -b^{31, 2}_1 c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ p_31 ∨ -b^{31, 2}_0 c in DIMACS: 15134 15135 -15136 31 -15137 0 15134 15135 -15136 31 -15138 0 15134 15135 -15136 31 -15139 0 c 0-1 --> -1 c (-b^{31, 1}_2 ∧ -b^{31, 1}_1 ∧ -b^{31, 1}_0 ∧ -p_31) -> ( b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ b^{31, 2}_0) c in CNF: c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ p_31 ∨ b^{31, 2}_2 c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ p_31 ∨ -b^{31, 2}_1 c b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ p_31 ∨ b^{31, 2}_0 c in DIMACS: 15134 15135 15136 31 15137 0 15134 15135 15136 31 -15138 0 15134 15135 15136 31 15139 0 c -1-1 --> -2 c ( b^{31, 1}_2 ∧ -b^{31, 1}_1 ∧ b^{31, 1}_0 ∧ -p_31) -> ( b^{31, 2}_2 ∧ b^{31, 2}_1 ∧ -b^{31, 2}_0) c in CNF: c -b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ p_31 ∨ b^{31, 2}_2 c -b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ p_31 ∨ b^{31, 2}_1 c -b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ p_31 ∨ -b^{31, 2}_0 c in DIMACS: -15134 15135 -15136 31 15137 0 -15134 15135 -15136 31 15138 0 -15134 15135 -15136 31 -15139 0 c -2-1 --> break c ( b^{31, 1}_2 ∧ b^{31, 1}_1 ∧ -b^{31, 1}_0 ∧ -p_31) -> break c in CNF: c -b^{31, 1}_2 ∨ -b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ p_31 ∨ break c in DIMACS: -15134 -15135 15136 31 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 1}_2 ∧ -b^{31, 1}_1 ∧ -b^{31, 1}_0 ∧ true) c in CNF: c -b^{31, 1}_2 ∨ b^{31, 1}_1 ∨ b^{31, 1}_0 ∨ false c in DIMACS: -15134 15135 15136 0 c 3 does not represent an automaton state. c -(-b^{31, 1}_2 ∧ b^{31, 1}_1 ∧ b^{31, 1}_0 ∧ true) c in CNF: c b^{31, 1}_2 ∨ -b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ false c in DIMACS: 15134 -15135 -15136 0 c -3 does not represent an automaton state. c -( b^{31, 1}_2 ∧ b^{31, 1}_1 ∧ b^{31, 1}_0 ∧ true) c in CNF: c -b^{31, 1}_2 ∨ -b^{31, 1}_1 ∨ -b^{31, 1}_0 ∨ false c in DIMACS: -15134 -15135 -15136 0 c i = 2 c -2+1 --> -1 c ( b^{31, 2}_2 ∧ b^{31, 2}_1 ∧ -b^{31, 2}_0 ∧ p_62) -> ( b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ b^{31, 3}_0) c in CNF: c -b^{31, 2}_2 ∨ -b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ -p_62 ∨ b^{31, 3}_2 c -b^{31, 2}_2 ∨ -b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ -p_62 ∨ -b^{31, 3}_1 c -b^{31, 2}_2 ∨ -b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ -p_62 ∨ b^{31, 3}_0 c in DIMACS: -15137 -15138 15139 -62 15140 0 -15137 -15138 15139 -62 -15141 0 -15137 -15138 15139 -62 15142 0 c -1+1 --> 0 c ( b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ b^{31, 2}_0 ∧ p_62) -> (-b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ -b^{31, 3}_0) c in CNF: c -b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ -p_62 ∨ -b^{31, 3}_2 c -b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ -p_62 ∨ -b^{31, 3}_1 c -b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ -p_62 ∨ -b^{31, 3}_0 c in DIMACS: -15137 15138 -15139 -62 -15140 0 -15137 15138 -15139 -62 -15141 0 -15137 15138 -15139 -62 -15142 0 c 0+1 --> 1 c (-b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ -b^{31, 2}_0 ∧ p_62) -> (-b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ b^{31, 3}_0) c in CNF: c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ -p_62 ∨ -b^{31, 3}_2 c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ -p_62 ∨ -b^{31, 3}_1 c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ -p_62 ∨ b^{31, 3}_0 c in DIMACS: 15137 15138 15139 -62 -15140 0 15137 15138 15139 -62 -15141 0 15137 15138 15139 -62 15142 0 c 1+1 --> 2 c (-b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ b^{31, 2}_0 ∧ p_62) -> (-b^{31, 3}_2 ∧ b^{31, 3}_1 ∧ -b^{31, 3}_0) c in CNF: c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ -p_62 ∨ -b^{31, 3}_2 c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ -p_62 ∨ b^{31, 3}_1 c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ -p_62 ∨ -b^{31, 3}_0 c in DIMACS: 15137 15138 -15139 -62 -15140 0 15137 15138 -15139 -62 15141 0 15137 15138 -15139 -62 -15142 0 c 2+1 --> break c (-b^{31, 2}_2 ∧ b^{31, 2}_1 ∧ -b^{31, 2}_0 ∧ p_62) -> break c in CNF: c b^{31, 2}_2 ∨ -b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ -p_62 ∨ break c in DIMACS: 15137 -15138 15139 -62 1162 0 c 2-1 --> 1 c (-b^{31, 2}_2 ∧ b^{31, 2}_1 ∧ -b^{31, 2}_0 ∧ -p_62) -> (-b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ b^{31, 3}_0) c in CNF: c b^{31, 2}_2 ∨ -b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ p_62 ∨ -b^{31, 3}_2 c b^{31, 2}_2 ∨ -b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ p_62 ∨ -b^{31, 3}_1 c b^{31, 2}_2 ∨ -b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ p_62 ∨ b^{31, 3}_0 c in DIMACS: 15137 -15138 15139 62 -15140 0 15137 -15138 15139 62 -15141 0 15137 -15138 15139 62 15142 0 c 1-1 --> 0 c (-b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ b^{31, 2}_0 ∧ -p_62) -> (-b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ -b^{31, 3}_0) c in CNF: c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ p_62 ∨ -b^{31, 3}_2 c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ p_62 ∨ -b^{31, 3}_1 c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ p_62 ∨ -b^{31, 3}_0 c in DIMACS: 15137 15138 -15139 62 -15140 0 15137 15138 -15139 62 -15141 0 15137 15138 -15139 62 -15142 0 c 0-1 --> -1 c (-b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ -b^{31, 2}_0 ∧ -p_62) -> ( b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ b^{31, 3}_0) c in CNF: c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ p_62 ∨ b^{31, 3}_2 c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ p_62 ∨ -b^{31, 3}_1 c b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ p_62 ∨ b^{31, 3}_0 c in DIMACS: 15137 15138 15139 62 15140 0 15137 15138 15139 62 -15141 0 15137 15138 15139 62 15142 0 c -1-1 --> -2 c ( b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ b^{31, 2}_0 ∧ -p_62) -> ( b^{31, 3}_2 ∧ b^{31, 3}_1 ∧ -b^{31, 3}_0) c in CNF: c -b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ p_62 ∨ b^{31, 3}_2 c -b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ p_62 ∨ b^{31, 3}_1 c -b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ p_62 ∨ -b^{31, 3}_0 c in DIMACS: -15137 15138 -15139 62 15140 0 -15137 15138 -15139 62 15141 0 -15137 15138 -15139 62 -15142 0 c -2-1 --> break c ( b^{31, 2}_2 ∧ b^{31, 2}_1 ∧ -b^{31, 2}_0 ∧ -p_62) -> break c in CNF: c -b^{31, 2}_2 ∨ -b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ p_62 ∨ break c in DIMACS: -15137 -15138 15139 62 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 2}_2 ∧ -b^{31, 2}_1 ∧ -b^{31, 2}_0 ∧ true) c in CNF: c -b^{31, 2}_2 ∨ b^{31, 2}_1 ∨ b^{31, 2}_0 ∨ false c in DIMACS: -15137 15138 15139 0 c 3 does not represent an automaton state. c -(-b^{31, 2}_2 ∧ b^{31, 2}_1 ∧ b^{31, 2}_0 ∧ true) c in CNF: c b^{31, 2}_2 ∨ -b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ false c in DIMACS: 15137 -15138 -15139 0 c -3 does not represent an automaton state. c -( b^{31, 2}_2 ∧ b^{31, 2}_1 ∧ b^{31, 2}_0 ∧ true) c in CNF: c -b^{31, 2}_2 ∨ -b^{31, 2}_1 ∨ -b^{31, 2}_0 ∨ false c in DIMACS: -15137 -15138 -15139 0 c i = 3 c -2+1 --> -1 c ( b^{31, 3}_2 ∧ b^{31, 3}_1 ∧ -b^{31, 3}_0 ∧ p_93) -> ( b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ b^{31, 4}_0) c in CNF: c -b^{31, 3}_2 ∨ -b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ -p_93 ∨ b^{31, 4}_2 c -b^{31, 3}_2 ∨ -b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ -p_93 ∨ -b^{31, 4}_1 c -b^{31, 3}_2 ∨ -b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ -p_93 ∨ b^{31, 4}_0 c in DIMACS: -15140 -15141 15142 -93 15143 0 -15140 -15141 15142 -93 -15144 0 -15140 -15141 15142 -93 15145 0 c -1+1 --> 0 c ( b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ b^{31, 3}_0 ∧ p_93) -> (-b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ -b^{31, 4}_0) c in CNF: c -b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ -p_93 ∨ -b^{31, 4}_2 c -b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ -p_93 ∨ -b^{31, 4}_1 c -b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ -p_93 ∨ -b^{31, 4}_0 c in DIMACS: -15140 15141 -15142 -93 -15143 0 -15140 15141 -15142 -93 -15144 0 -15140 15141 -15142 -93 -15145 0 c 0+1 --> 1 c (-b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ -b^{31, 3}_0 ∧ p_93) -> (-b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ b^{31, 4}_0) c in CNF: c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ -p_93 ∨ -b^{31, 4}_2 c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ -p_93 ∨ -b^{31, 4}_1 c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ -p_93 ∨ b^{31, 4}_0 c in DIMACS: 15140 15141 15142 -93 -15143 0 15140 15141 15142 -93 -15144 0 15140 15141 15142 -93 15145 0 c 1+1 --> 2 c (-b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ b^{31, 3}_0 ∧ p_93) -> (-b^{31, 4}_2 ∧ b^{31, 4}_1 ∧ -b^{31, 4}_0) c in CNF: c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ -p_93 ∨ -b^{31, 4}_2 c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ -p_93 ∨ b^{31, 4}_1 c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ -p_93 ∨ -b^{31, 4}_0 c in DIMACS: 15140 15141 -15142 -93 -15143 0 15140 15141 -15142 -93 15144 0 15140 15141 -15142 -93 -15145 0 c 2+1 --> break c (-b^{31, 3}_2 ∧ b^{31, 3}_1 ∧ -b^{31, 3}_0 ∧ p_93) -> break c in CNF: c b^{31, 3}_2 ∨ -b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ -p_93 ∨ break c in DIMACS: 15140 -15141 15142 -93 1162 0 c 2-1 --> 1 c (-b^{31, 3}_2 ∧ b^{31, 3}_1 ∧ -b^{31, 3}_0 ∧ -p_93) -> (-b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ b^{31, 4}_0) c in CNF: c b^{31, 3}_2 ∨ -b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ p_93 ∨ -b^{31, 4}_2 c b^{31, 3}_2 ∨ -b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ p_93 ∨ -b^{31, 4}_1 c b^{31, 3}_2 ∨ -b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ p_93 ∨ b^{31, 4}_0 c in DIMACS: 15140 -15141 15142 93 -15143 0 15140 -15141 15142 93 -15144 0 15140 -15141 15142 93 15145 0 c 1-1 --> 0 c (-b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ b^{31, 3}_0 ∧ -p_93) -> (-b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ -b^{31, 4}_0) c in CNF: c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ p_93 ∨ -b^{31, 4}_2 c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ p_93 ∨ -b^{31, 4}_1 c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ p_93 ∨ -b^{31, 4}_0 c in DIMACS: 15140 15141 -15142 93 -15143 0 15140 15141 -15142 93 -15144 0 15140 15141 -15142 93 -15145 0 c 0-1 --> -1 c (-b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ -b^{31, 3}_0 ∧ -p_93) -> ( b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ b^{31, 4}_0) c in CNF: c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ p_93 ∨ b^{31, 4}_2 c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ p_93 ∨ -b^{31, 4}_1 c b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ p_93 ∨ b^{31, 4}_0 c in DIMACS: 15140 15141 15142 93 15143 0 15140 15141 15142 93 -15144 0 15140 15141 15142 93 15145 0 c -1-1 --> -2 c ( b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ b^{31, 3}_0 ∧ -p_93) -> ( b^{31, 4}_2 ∧ b^{31, 4}_1 ∧ -b^{31, 4}_0) c in CNF: c -b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ p_93 ∨ b^{31, 4}_2 c -b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ p_93 ∨ b^{31, 4}_1 c -b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ p_93 ∨ -b^{31, 4}_0 c in DIMACS: -15140 15141 -15142 93 15143 0 -15140 15141 -15142 93 15144 0 -15140 15141 -15142 93 -15145 0 c -2-1 --> break c ( b^{31, 3}_2 ∧ b^{31, 3}_1 ∧ -b^{31, 3}_0 ∧ -p_93) -> break c in CNF: c -b^{31, 3}_2 ∨ -b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ p_93 ∨ break c in DIMACS: -15140 -15141 15142 93 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 3}_2 ∧ -b^{31, 3}_1 ∧ -b^{31, 3}_0 ∧ true) c in CNF: c -b^{31, 3}_2 ∨ b^{31, 3}_1 ∨ b^{31, 3}_0 ∨ false c in DIMACS: -15140 15141 15142 0 c 3 does not represent an automaton state. c -(-b^{31, 3}_2 ∧ b^{31, 3}_1 ∧ b^{31, 3}_0 ∧ true) c in CNF: c b^{31, 3}_2 ∨ -b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ false c in DIMACS: 15140 -15141 -15142 0 c -3 does not represent an automaton state. c -( b^{31, 3}_2 ∧ b^{31, 3}_1 ∧ b^{31, 3}_0 ∧ true) c in CNF: c -b^{31, 3}_2 ∨ -b^{31, 3}_1 ∨ -b^{31, 3}_0 ∨ false c in DIMACS: -15140 -15141 -15142 0 c i = 4 c -2+1 --> -1 c ( b^{31, 4}_2 ∧ b^{31, 4}_1 ∧ -b^{31, 4}_0 ∧ p_124) -> ( b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ b^{31, 5}_0) c in CNF: c -b^{31, 4}_2 ∨ -b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ -p_124 ∨ b^{31, 5}_2 c -b^{31, 4}_2 ∨ -b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ -p_124 ∨ -b^{31, 5}_1 c -b^{31, 4}_2 ∨ -b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ -p_124 ∨ b^{31, 5}_0 c in DIMACS: -15143 -15144 15145 -124 15146 0 -15143 -15144 15145 -124 -15147 0 -15143 -15144 15145 -124 15148 0 c -1+1 --> 0 c ( b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ b^{31, 4}_0 ∧ p_124) -> (-b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ -b^{31, 5}_0) c in CNF: c -b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ -p_124 ∨ -b^{31, 5}_2 c -b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ -p_124 ∨ -b^{31, 5}_1 c -b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ -p_124 ∨ -b^{31, 5}_0 c in DIMACS: -15143 15144 -15145 -124 -15146 0 -15143 15144 -15145 -124 -15147 0 -15143 15144 -15145 -124 -15148 0 c 0+1 --> 1 c (-b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ -b^{31, 4}_0 ∧ p_124) -> (-b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ b^{31, 5}_0) c in CNF: c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ -p_124 ∨ -b^{31, 5}_2 c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ -p_124 ∨ -b^{31, 5}_1 c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ -p_124 ∨ b^{31, 5}_0 c in DIMACS: 15143 15144 15145 -124 -15146 0 15143 15144 15145 -124 -15147 0 15143 15144 15145 -124 15148 0 c 1+1 --> 2 c (-b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ b^{31, 4}_0 ∧ p_124) -> (-b^{31, 5}_2 ∧ b^{31, 5}_1 ∧ -b^{31, 5}_0) c in CNF: c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ -p_124 ∨ -b^{31, 5}_2 c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ -p_124 ∨ b^{31, 5}_1 c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ -p_124 ∨ -b^{31, 5}_0 c in DIMACS: 15143 15144 -15145 -124 -15146 0 15143 15144 -15145 -124 15147 0 15143 15144 -15145 -124 -15148 0 c 2+1 --> break c (-b^{31, 4}_2 ∧ b^{31, 4}_1 ∧ -b^{31, 4}_0 ∧ p_124) -> break c in CNF: c b^{31, 4}_2 ∨ -b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ -p_124 ∨ break c in DIMACS: 15143 -15144 15145 -124 1162 0 c 2-1 --> 1 c (-b^{31, 4}_2 ∧ b^{31, 4}_1 ∧ -b^{31, 4}_0 ∧ -p_124) -> (-b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ b^{31, 5}_0) c in CNF: c b^{31, 4}_2 ∨ -b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ p_124 ∨ -b^{31, 5}_2 c b^{31, 4}_2 ∨ -b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ p_124 ∨ -b^{31, 5}_1 c b^{31, 4}_2 ∨ -b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ p_124 ∨ b^{31, 5}_0 c in DIMACS: 15143 -15144 15145 124 -15146 0 15143 -15144 15145 124 -15147 0 15143 -15144 15145 124 15148 0 c 1-1 --> 0 c (-b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ b^{31, 4}_0 ∧ -p_124) -> (-b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ -b^{31, 5}_0) c in CNF: c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ p_124 ∨ -b^{31, 5}_2 c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ p_124 ∨ -b^{31, 5}_1 c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ p_124 ∨ -b^{31, 5}_0 c in DIMACS: 15143 15144 -15145 124 -15146 0 15143 15144 -15145 124 -15147 0 15143 15144 -15145 124 -15148 0 c 0-1 --> -1 c (-b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ -b^{31, 4}_0 ∧ -p_124) -> ( b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ b^{31, 5}_0) c in CNF: c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ p_124 ∨ b^{31, 5}_2 c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ p_124 ∨ -b^{31, 5}_1 c b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ p_124 ∨ b^{31, 5}_0 c in DIMACS: 15143 15144 15145 124 15146 0 15143 15144 15145 124 -15147 0 15143 15144 15145 124 15148 0 c -1-1 --> -2 c ( b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ b^{31, 4}_0 ∧ -p_124) -> ( b^{31, 5}_2 ∧ b^{31, 5}_1 ∧ -b^{31, 5}_0) c in CNF: c -b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ p_124 ∨ b^{31, 5}_2 c -b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ p_124 ∨ b^{31, 5}_1 c -b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ p_124 ∨ -b^{31, 5}_0 c in DIMACS: -15143 15144 -15145 124 15146 0 -15143 15144 -15145 124 15147 0 -15143 15144 -15145 124 -15148 0 c -2-1 --> break c ( b^{31, 4}_2 ∧ b^{31, 4}_1 ∧ -b^{31, 4}_0 ∧ -p_124) -> break c in CNF: c -b^{31, 4}_2 ∨ -b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ p_124 ∨ break c in DIMACS: -15143 -15144 15145 124 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 4}_2 ∧ -b^{31, 4}_1 ∧ -b^{31, 4}_0 ∧ true) c in CNF: c -b^{31, 4}_2 ∨ b^{31, 4}_1 ∨ b^{31, 4}_0 ∨ false c in DIMACS: -15143 15144 15145 0 c 3 does not represent an automaton state. c -(-b^{31, 4}_2 ∧ b^{31, 4}_1 ∧ b^{31, 4}_0 ∧ true) c in CNF: c b^{31, 4}_2 ∨ -b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ false c in DIMACS: 15143 -15144 -15145 0 c -3 does not represent an automaton state. c -( b^{31, 4}_2 ∧ b^{31, 4}_1 ∧ b^{31, 4}_0 ∧ true) c in CNF: c -b^{31, 4}_2 ∨ -b^{31, 4}_1 ∨ -b^{31, 4}_0 ∨ false c in DIMACS: -15143 -15144 -15145 0 c i = 5 c -2+1 --> -1 c ( b^{31, 5}_2 ∧ b^{31, 5}_1 ∧ -b^{31, 5}_0 ∧ p_155) -> ( b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ b^{31, 6}_0) c in CNF: c -b^{31, 5}_2 ∨ -b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ -p_155 ∨ b^{31, 6}_2 c -b^{31, 5}_2 ∨ -b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ -p_155 ∨ -b^{31, 6}_1 c -b^{31, 5}_2 ∨ -b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ -p_155 ∨ b^{31, 6}_0 c in DIMACS: -15146 -15147 15148 -155 15149 0 -15146 -15147 15148 -155 -15150 0 -15146 -15147 15148 -155 15151 0 c -1+1 --> 0 c ( b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ b^{31, 5}_0 ∧ p_155) -> (-b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ -b^{31, 6}_0) c in CNF: c -b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ -p_155 ∨ -b^{31, 6}_2 c -b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ -p_155 ∨ -b^{31, 6}_1 c -b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ -p_155 ∨ -b^{31, 6}_0 c in DIMACS: -15146 15147 -15148 -155 -15149 0 -15146 15147 -15148 -155 -15150 0 -15146 15147 -15148 -155 -15151 0 c 0+1 --> 1 c (-b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ -b^{31, 5}_0 ∧ p_155) -> (-b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ b^{31, 6}_0) c in CNF: c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ -p_155 ∨ -b^{31, 6}_2 c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ -p_155 ∨ -b^{31, 6}_1 c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ -p_155 ∨ b^{31, 6}_0 c in DIMACS: 15146 15147 15148 -155 -15149 0 15146 15147 15148 -155 -15150 0 15146 15147 15148 -155 15151 0 c 1+1 --> 2 c (-b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ b^{31, 5}_0 ∧ p_155) -> (-b^{31, 6}_2 ∧ b^{31, 6}_1 ∧ -b^{31, 6}_0) c in CNF: c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ -p_155 ∨ -b^{31, 6}_2 c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ -p_155 ∨ b^{31, 6}_1 c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ -p_155 ∨ -b^{31, 6}_0 c in DIMACS: 15146 15147 -15148 -155 -15149 0 15146 15147 -15148 -155 15150 0 15146 15147 -15148 -155 -15151 0 c 2+1 --> break c (-b^{31, 5}_2 ∧ b^{31, 5}_1 ∧ -b^{31, 5}_0 ∧ p_155) -> break c in CNF: c b^{31, 5}_2 ∨ -b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ -p_155 ∨ break c in DIMACS: 15146 -15147 15148 -155 1162 0 c 2-1 --> 1 c (-b^{31, 5}_2 ∧ b^{31, 5}_1 ∧ -b^{31, 5}_0 ∧ -p_155) -> (-b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ b^{31, 6}_0) c in CNF: c b^{31, 5}_2 ∨ -b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ p_155 ∨ -b^{31, 6}_2 c b^{31, 5}_2 ∨ -b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ p_155 ∨ -b^{31, 6}_1 c b^{31, 5}_2 ∨ -b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ p_155 ∨ b^{31, 6}_0 c in DIMACS: 15146 -15147 15148 155 -15149 0 15146 -15147 15148 155 -15150 0 15146 -15147 15148 155 15151 0 c 1-1 --> 0 c (-b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ b^{31, 5}_0 ∧ -p_155) -> (-b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ -b^{31, 6}_0) c in CNF: c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ p_155 ∨ -b^{31, 6}_2 c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ p_155 ∨ -b^{31, 6}_1 c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ p_155 ∨ -b^{31, 6}_0 c in DIMACS: 15146 15147 -15148 155 -15149 0 15146 15147 -15148 155 -15150 0 15146 15147 -15148 155 -15151 0 c 0-1 --> -1 c (-b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ -b^{31, 5}_0 ∧ -p_155) -> ( b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ b^{31, 6}_0) c in CNF: c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ p_155 ∨ b^{31, 6}_2 c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ p_155 ∨ -b^{31, 6}_1 c b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ p_155 ∨ b^{31, 6}_0 c in DIMACS: 15146 15147 15148 155 15149 0 15146 15147 15148 155 -15150 0 15146 15147 15148 155 15151 0 c -1-1 --> -2 c ( b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ b^{31, 5}_0 ∧ -p_155) -> ( b^{31, 6}_2 ∧ b^{31, 6}_1 ∧ -b^{31, 6}_0) c in CNF: c -b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ p_155 ∨ b^{31, 6}_2 c -b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ p_155 ∨ b^{31, 6}_1 c -b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ p_155 ∨ -b^{31, 6}_0 c in DIMACS: -15146 15147 -15148 155 15149 0 -15146 15147 -15148 155 15150 0 -15146 15147 -15148 155 -15151 0 c -2-1 --> break c ( b^{31, 5}_2 ∧ b^{31, 5}_1 ∧ -b^{31, 5}_0 ∧ -p_155) -> break c in CNF: c -b^{31, 5}_2 ∨ -b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ p_155 ∨ break c in DIMACS: -15146 -15147 15148 155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 5}_2 ∧ -b^{31, 5}_1 ∧ -b^{31, 5}_0 ∧ true) c in CNF: c -b^{31, 5}_2 ∨ b^{31, 5}_1 ∨ b^{31, 5}_0 ∨ false c in DIMACS: -15146 15147 15148 0 c 3 does not represent an automaton state. c -(-b^{31, 5}_2 ∧ b^{31, 5}_1 ∧ b^{31, 5}_0 ∧ true) c in CNF: c b^{31, 5}_2 ∨ -b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ false c in DIMACS: 15146 -15147 -15148 0 c -3 does not represent an automaton state. c -( b^{31, 5}_2 ∧ b^{31, 5}_1 ∧ b^{31, 5}_0 ∧ true) c in CNF: c -b^{31, 5}_2 ∨ -b^{31, 5}_1 ∨ -b^{31, 5}_0 ∨ false c in DIMACS: -15146 -15147 -15148 0 c i = 6 c -2+1 --> -1 c ( b^{31, 6}_2 ∧ b^{31, 6}_1 ∧ -b^{31, 6}_0 ∧ p_186) -> ( b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ b^{31, 7}_0) c in CNF: c -b^{31, 6}_2 ∨ -b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ -p_186 ∨ b^{31, 7}_2 c -b^{31, 6}_2 ∨ -b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ -p_186 ∨ -b^{31, 7}_1 c -b^{31, 6}_2 ∨ -b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ -p_186 ∨ b^{31, 7}_0 c in DIMACS: -15149 -15150 15151 -186 15152 0 -15149 -15150 15151 -186 -15153 0 -15149 -15150 15151 -186 15154 0 c -1+1 --> 0 c ( b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ b^{31, 6}_0 ∧ p_186) -> (-b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ -b^{31, 7}_0) c in CNF: c -b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ -p_186 ∨ -b^{31, 7}_2 c -b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ -p_186 ∨ -b^{31, 7}_1 c -b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ -p_186 ∨ -b^{31, 7}_0 c in DIMACS: -15149 15150 -15151 -186 -15152 0 -15149 15150 -15151 -186 -15153 0 -15149 15150 -15151 -186 -15154 0 c 0+1 --> 1 c (-b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ -b^{31, 6}_0 ∧ p_186) -> (-b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ b^{31, 7}_0) c in CNF: c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ -p_186 ∨ -b^{31, 7}_2 c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ -p_186 ∨ -b^{31, 7}_1 c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ -p_186 ∨ b^{31, 7}_0 c in DIMACS: 15149 15150 15151 -186 -15152 0 15149 15150 15151 -186 -15153 0 15149 15150 15151 -186 15154 0 c 1+1 --> 2 c (-b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ b^{31, 6}_0 ∧ p_186) -> (-b^{31, 7}_2 ∧ b^{31, 7}_1 ∧ -b^{31, 7}_0) c in CNF: c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ -p_186 ∨ -b^{31, 7}_2 c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ -p_186 ∨ b^{31, 7}_1 c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ -p_186 ∨ -b^{31, 7}_0 c in DIMACS: 15149 15150 -15151 -186 -15152 0 15149 15150 -15151 -186 15153 0 15149 15150 -15151 -186 -15154 0 c 2+1 --> break c (-b^{31, 6}_2 ∧ b^{31, 6}_1 ∧ -b^{31, 6}_0 ∧ p_186) -> break c in CNF: c b^{31, 6}_2 ∨ -b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ -p_186 ∨ break c in DIMACS: 15149 -15150 15151 -186 1162 0 c 2-1 --> 1 c (-b^{31, 6}_2 ∧ b^{31, 6}_1 ∧ -b^{31, 6}_0 ∧ -p_186) -> (-b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ b^{31, 7}_0) c in CNF: c b^{31, 6}_2 ∨ -b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ p_186 ∨ -b^{31, 7}_2 c b^{31, 6}_2 ∨ -b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ p_186 ∨ -b^{31, 7}_1 c b^{31, 6}_2 ∨ -b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ p_186 ∨ b^{31, 7}_0 c in DIMACS: 15149 -15150 15151 186 -15152 0 15149 -15150 15151 186 -15153 0 15149 -15150 15151 186 15154 0 c 1-1 --> 0 c (-b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ b^{31, 6}_0 ∧ -p_186) -> (-b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ -b^{31, 7}_0) c in CNF: c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ p_186 ∨ -b^{31, 7}_2 c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ p_186 ∨ -b^{31, 7}_1 c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ p_186 ∨ -b^{31, 7}_0 c in DIMACS: 15149 15150 -15151 186 -15152 0 15149 15150 -15151 186 -15153 0 15149 15150 -15151 186 -15154 0 c 0-1 --> -1 c (-b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ -b^{31, 6}_0 ∧ -p_186) -> ( b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ b^{31, 7}_0) c in CNF: c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ p_186 ∨ b^{31, 7}_2 c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ p_186 ∨ -b^{31, 7}_1 c b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ p_186 ∨ b^{31, 7}_0 c in DIMACS: 15149 15150 15151 186 15152 0 15149 15150 15151 186 -15153 0 15149 15150 15151 186 15154 0 c -1-1 --> -2 c ( b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ b^{31, 6}_0 ∧ -p_186) -> ( b^{31, 7}_2 ∧ b^{31, 7}_1 ∧ -b^{31, 7}_0) c in CNF: c -b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ p_186 ∨ b^{31, 7}_2 c -b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ p_186 ∨ b^{31, 7}_1 c -b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ p_186 ∨ -b^{31, 7}_0 c in DIMACS: -15149 15150 -15151 186 15152 0 -15149 15150 -15151 186 15153 0 -15149 15150 -15151 186 -15154 0 c -2-1 --> break c ( b^{31, 6}_2 ∧ b^{31, 6}_1 ∧ -b^{31, 6}_0 ∧ -p_186) -> break c in CNF: c -b^{31, 6}_2 ∨ -b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ p_186 ∨ break c in DIMACS: -15149 -15150 15151 186 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 6}_2 ∧ -b^{31, 6}_1 ∧ -b^{31, 6}_0 ∧ true) c in CNF: c -b^{31, 6}_2 ∨ b^{31, 6}_1 ∨ b^{31, 6}_0 ∨ false c in DIMACS: -15149 15150 15151 0 c 3 does not represent an automaton state. c -(-b^{31, 6}_2 ∧ b^{31, 6}_1 ∧ b^{31, 6}_0 ∧ true) c in CNF: c b^{31, 6}_2 ∨ -b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ false c in DIMACS: 15149 -15150 -15151 0 c -3 does not represent an automaton state. c -( b^{31, 6}_2 ∧ b^{31, 6}_1 ∧ b^{31, 6}_0 ∧ true) c in CNF: c -b^{31, 6}_2 ∨ -b^{31, 6}_1 ∨ -b^{31, 6}_0 ∨ false c in DIMACS: -15149 -15150 -15151 0 c i = 7 c -2+1 --> -1 c ( b^{31, 7}_2 ∧ b^{31, 7}_1 ∧ -b^{31, 7}_0 ∧ p_217) -> ( b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ b^{31, 8}_0) c in CNF: c -b^{31, 7}_2 ∨ -b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ -p_217 ∨ b^{31, 8}_2 c -b^{31, 7}_2 ∨ -b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ -p_217 ∨ -b^{31, 8}_1 c -b^{31, 7}_2 ∨ -b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ -p_217 ∨ b^{31, 8}_0 c in DIMACS: -15152 -15153 15154 -217 15155 0 -15152 -15153 15154 -217 -15156 0 -15152 -15153 15154 -217 15157 0 c -1+1 --> 0 c ( b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ b^{31, 7}_0 ∧ p_217) -> (-b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ -b^{31, 8}_0) c in CNF: c -b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ -p_217 ∨ -b^{31, 8}_2 c -b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ -p_217 ∨ -b^{31, 8}_1 c -b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ -p_217 ∨ -b^{31, 8}_0 c in DIMACS: -15152 15153 -15154 -217 -15155 0 -15152 15153 -15154 -217 -15156 0 -15152 15153 -15154 -217 -15157 0 c 0+1 --> 1 c (-b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ -b^{31, 7}_0 ∧ p_217) -> (-b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ b^{31, 8}_0) c in CNF: c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ -p_217 ∨ -b^{31, 8}_2 c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ -p_217 ∨ -b^{31, 8}_1 c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ -p_217 ∨ b^{31, 8}_0 c in DIMACS: 15152 15153 15154 -217 -15155 0 15152 15153 15154 -217 -15156 0 15152 15153 15154 -217 15157 0 c 1+1 --> 2 c (-b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ b^{31, 7}_0 ∧ p_217) -> (-b^{31, 8}_2 ∧ b^{31, 8}_1 ∧ -b^{31, 8}_0) c in CNF: c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ -p_217 ∨ -b^{31, 8}_2 c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ -p_217 ∨ b^{31, 8}_1 c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ -p_217 ∨ -b^{31, 8}_0 c in DIMACS: 15152 15153 -15154 -217 -15155 0 15152 15153 -15154 -217 15156 0 15152 15153 -15154 -217 -15157 0 c 2+1 --> break c (-b^{31, 7}_2 ∧ b^{31, 7}_1 ∧ -b^{31, 7}_0 ∧ p_217) -> break c in CNF: c b^{31, 7}_2 ∨ -b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ -p_217 ∨ break c in DIMACS: 15152 -15153 15154 -217 1162 0 c 2-1 --> 1 c (-b^{31, 7}_2 ∧ b^{31, 7}_1 ∧ -b^{31, 7}_0 ∧ -p_217) -> (-b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ b^{31, 8}_0) c in CNF: c b^{31, 7}_2 ∨ -b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ p_217 ∨ -b^{31, 8}_2 c b^{31, 7}_2 ∨ -b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ p_217 ∨ -b^{31, 8}_1 c b^{31, 7}_2 ∨ -b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ p_217 ∨ b^{31, 8}_0 c in DIMACS: 15152 -15153 15154 217 -15155 0 15152 -15153 15154 217 -15156 0 15152 -15153 15154 217 15157 0 c 1-1 --> 0 c (-b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ b^{31, 7}_0 ∧ -p_217) -> (-b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ -b^{31, 8}_0) c in CNF: c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ p_217 ∨ -b^{31, 8}_2 c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ p_217 ∨ -b^{31, 8}_1 c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ p_217 ∨ -b^{31, 8}_0 c in DIMACS: 15152 15153 -15154 217 -15155 0 15152 15153 -15154 217 -15156 0 15152 15153 -15154 217 -15157 0 c 0-1 --> -1 c (-b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ -b^{31, 7}_0 ∧ -p_217) -> ( b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ b^{31, 8}_0) c in CNF: c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ p_217 ∨ b^{31, 8}_2 c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ p_217 ∨ -b^{31, 8}_1 c b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ p_217 ∨ b^{31, 8}_0 c in DIMACS: 15152 15153 15154 217 15155 0 15152 15153 15154 217 -15156 0 15152 15153 15154 217 15157 0 c -1-1 --> -2 c ( b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ b^{31, 7}_0 ∧ -p_217) -> ( b^{31, 8}_2 ∧ b^{31, 8}_1 ∧ -b^{31, 8}_0) c in CNF: c -b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ p_217 ∨ b^{31, 8}_2 c -b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ p_217 ∨ b^{31, 8}_1 c -b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ p_217 ∨ -b^{31, 8}_0 c in DIMACS: -15152 15153 -15154 217 15155 0 -15152 15153 -15154 217 15156 0 -15152 15153 -15154 217 -15157 0 c -2-1 --> break c ( b^{31, 7}_2 ∧ b^{31, 7}_1 ∧ -b^{31, 7}_0 ∧ -p_217) -> break c in CNF: c -b^{31, 7}_2 ∨ -b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ p_217 ∨ break c in DIMACS: -15152 -15153 15154 217 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 7}_2 ∧ -b^{31, 7}_1 ∧ -b^{31, 7}_0 ∧ true) c in CNF: c -b^{31, 7}_2 ∨ b^{31, 7}_1 ∨ b^{31, 7}_0 ∨ false c in DIMACS: -15152 15153 15154 0 c 3 does not represent an automaton state. c -(-b^{31, 7}_2 ∧ b^{31, 7}_1 ∧ b^{31, 7}_0 ∧ true) c in CNF: c b^{31, 7}_2 ∨ -b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ false c in DIMACS: 15152 -15153 -15154 0 c -3 does not represent an automaton state. c -( b^{31, 7}_2 ∧ b^{31, 7}_1 ∧ b^{31, 7}_0 ∧ true) c in CNF: c -b^{31, 7}_2 ∨ -b^{31, 7}_1 ∨ -b^{31, 7}_0 ∨ false c in DIMACS: -15152 -15153 -15154 0 c i = 8 c -2+1 --> -1 c ( b^{31, 8}_2 ∧ b^{31, 8}_1 ∧ -b^{31, 8}_0 ∧ p_248) -> ( b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ b^{31, 9}_0) c in CNF: c -b^{31, 8}_2 ∨ -b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ -p_248 ∨ b^{31, 9}_2 c -b^{31, 8}_2 ∨ -b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ -p_248 ∨ -b^{31, 9}_1 c -b^{31, 8}_2 ∨ -b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ -p_248 ∨ b^{31, 9}_0 c in DIMACS: -15155 -15156 15157 -248 15158 0 -15155 -15156 15157 -248 -15159 0 -15155 -15156 15157 -248 15160 0 c -1+1 --> 0 c ( b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ b^{31, 8}_0 ∧ p_248) -> (-b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ -b^{31, 9}_0) c in CNF: c -b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ -p_248 ∨ -b^{31, 9}_2 c -b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ -p_248 ∨ -b^{31, 9}_1 c -b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ -p_248 ∨ -b^{31, 9}_0 c in DIMACS: -15155 15156 -15157 -248 -15158 0 -15155 15156 -15157 -248 -15159 0 -15155 15156 -15157 -248 -15160 0 c 0+1 --> 1 c (-b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ -b^{31, 8}_0 ∧ p_248) -> (-b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ b^{31, 9}_0) c in CNF: c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ -p_248 ∨ -b^{31, 9}_2 c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ -p_248 ∨ -b^{31, 9}_1 c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ -p_248 ∨ b^{31, 9}_0 c in DIMACS: 15155 15156 15157 -248 -15158 0 15155 15156 15157 -248 -15159 0 15155 15156 15157 -248 15160 0 c 1+1 --> 2 c (-b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ b^{31, 8}_0 ∧ p_248) -> (-b^{31, 9}_2 ∧ b^{31, 9}_1 ∧ -b^{31, 9}_0) c in CNF: c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ -p_248 ∨ -b^{31, 9}_2 c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ -p_248 ∨ b^{31, 9}_1 c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ -p_248 ∨ -b^{31, 9}_0 c in DIMACS: 15155 15156 -15157 -248 -15158 0 15155 15156 -15157 -248 15159 0 15155 15156 -15157 -248 -15160 0 c 2+1 --> break c (-b^{31, 8}_2 ∧ b^{31, 8}_1 ∧ -b^{31, 8}_0 ∧ p_248) -> break c in CNF: c b^{31, 8}_2 ∨ -b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ -p_248 ∨ break c in DIMACS: 15155 -15156 15157 -248 1162 0 c 2-1 --> 1 c (-b^{31, 8}_2 ∧ b^{31, 8}_1 ∧ -b^{31, 8}_0 ∧ -p_248) -> (-b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ b^{31, 9}_0) c in CNF: c b^{31, 8}_2 ∨ -b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ p_248 ∨ -b^{31, 9}_2 c b^{31, 8}_2 ∨ -b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ p_248 ∨ -b^{31, 9}_1 c b^{31, 8}_2 ∨ -b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ p_248 ∨ b^{31, 9}_0 c in DIMACS: 15155 -15156 15157 248 -15158 0 15155 -15156 15157 248 -15159 0 15155 -15156 15157 248 15160 0 c 1-1 --> 0 c (-b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ b^{31, 8}_0 ∧ -p_248) -> (-b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ -b^{31, 9}_0) c in CNF: c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ p_248 ∨ -b^{31, 9}_2 c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ p_248 ∨ -b^{31, 9}_1 c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ p_248 ∨ -b^{31, 9}_0 c in DIMACS: 15155 15156 -15157 248 -15158 0 15155 15156 -15157 248 -15159 0 15155 15156 -15157 248 -15160 0 c 0-1 --> -1 c (-b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ -b^{31, 8}_0 ∧ -p_248) -> ( b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ b^{31, 9}_0) c in CNF: c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ p_248 ∨ b^{31, 9}_2 c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ p_248 ∨ -b^{31, 9}_1 c b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ p_248 ∨ b^{31, 9}_0 c in DIMACS: 15155 15156 15157 248 15158 0 15155 15156 15157 248 -15159 0 15155 15156 15157 248 15160 0 c -1-1 --> -2 c ( b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ b^{31, 8}_0 ∧ -p_248) -> ( b^{31, 9}_2 ∧ b^{31, 9}_1 ∧ -b^{31, 9}_0) c in CNF: c -b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ p_248 ∨ b^{31, 9}_2 c -b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ p_248 ∨ b^{31, 9}_1 c -b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ p_248 ∨ -b^{31, 9}_0 c in DIMACS: -15155 15156 -15157 248 15158 0 -15155 15156 -15157 248 15159 0 -15155 15156 -15157 248 -15160 0 c -2-1 --> break c ( b^{31, 8}_2 ∧ b^{31, 8}_1 ∧ -b^{31, 8}_0 ∧ -p_248) -> break c in CNF: c -b^{31, 8}_2 ∨ -b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ p_248 ∨ break c in DIMACS: -15155 -15156 15157 248 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 8}_2 ∧ -b^{31, 8}_1 ∧ -b^{31, 8}_0 ∧ true) c in CNF: c -b^{31, 8}_2 ∨ b^{31, 8}_1 ∨ b^{31, 8}_0 ∨ false c in DIMACS: -15155 15156 15157 0 c 3 does not represent an automaton state. c -(-b^{31, 8}_2 ∧ b^{31, 8}_1 ∧ b^{31, 8}_0 ∧ true) c in CNF: c b^{31, 8}_2 ∨ -b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ false c in DIMACS: 15155 -15156 -15157 0 c -3 does not represent an automaton state. c -( b^{31, 8}_2 ∧ b^{31, 8}_1 ∧ b^{31, 8}_0 ∧ true) c in CNF: c -b^{31, 8}_2 ∨ -b^{31, 8}_1 ∨ -b^{31, 8}_0 ∨ false c in DIMACS: -15155 -15156 -15157 0 c i = 9 c -2+1 --> -1 c ( b^{31, 9}_2 ∧ b^{31, 9}_1 ∧ -b^{31, 9}_0 ∧ p_279) -> ( b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ b^{31, 10}_0) c in CNF: c -b^{31, 9}_2 ∨ -b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ -p_279 ∨ b^{31, 10}_2 c -b^{31, 9}_2 ∨ -b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ -p_279 ∨ -b^{31, 10}_1 c -b^{31, 9}_2 ∨ -b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ -p_279 ∨ b^{31, 10}_0 c in DIMACS: -15158 -15159 15160 -279 15161 0 -15158 -15159 15160 -279 -15162 0 -15158 -15159 15160 -279 15163 0 c -1+1 --> 0 c ( b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ b^{31, 9}_0 ∧ p_279) -> (-b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ -b^{31, 10}_0) c in CNF: c -b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ -p_279 ∨ -b^{31, 10}_2 c -b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ -p_279 ∨ -b^{31, 10}_1 c -b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ -p_279 ∨ -b^{31, 10}_0 c in DIMACS: -15158 15159 -15160 -279 -15161 0 -15158 15159 -15160 -279 -15162 0 -15158 15159 -15160 -279 -15163 0 c 0+1 --> 1 c (-b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ -b^{31, 9}_0 ∧ p_279) -> (-b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ b^{31, 10}_0) c in CNF: c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ -p_279 ∨ -b^{31, 10}_2 c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ -p_279 ∨ -b^{31, 10}_1 c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ -p_279 ∨ b^{31, 10}_0 c in DIMACS: 15158 15159 15160 -279 -15161 0 15158 15159 15160 -279 -15162 0 15158 15159 15160 -279 15163 0 c 1+1 --> 2 c (-b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ b^{31, 9}_0 ∧ p_279) -> (-b^{31, 10}_2 ∧ b^{31, 10}_1 ∧ -b^{31, 10}_0) c in CNF: c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ -p_279 ∨ -b^{31, 10}_2 c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ -p_279 ∨ b^{31, 10}_1 c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ -p_279 ∨ -b^{31, 10}_0 c in DIMACS: 15158 15159 -15160 -279 -15161 0 15158 15159 -15160 -279 15162 0 15158 15159 -15160 -279 -15163 0 c 2+1 --> break c (-b^{31, 9}_2 ∧ b^{31, 9}_1 ∧ -b^{31, 9}_0 ∧ p_279) -> break c in CNF: c b^{31, 9}_2 ∨ -b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ -p_279 ∨ break c in DIMACS: 15158 -15159 15160 -279 1162 0 c 2-1 --> 1 c (-b^{31, 9}_2 ∧ b^{31, 9}_1 ∧ -b^{31, 9}_0 ∧ -p_279) -> (-b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ b^{31, 10}_0) c in CNF: c b^{31, 9}_2 ∨ -b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ p_279 ∨ -b^{31, 10}_2 c b^{31, 9}_2 ∨ -b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ p_279 ∨ -b^{31, 10}_1 c b^{31, 9}_2 ∨ -b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ p_279 ∨ b^{31, 10}_0 c in DIMACS: 15158 -15159 15160 279 -15161 0 15158 -15159 15160 279 -15162 0 15158 -15159 15160 279 15163 0 c 1-1 --> 0 c (-b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ b^{31, 9}_0 ∧ -p_279) -> (-b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ -b^{31, 10}_0) c in CNF: c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ p_279 ∨ -b^{31, 10}_2 c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ p_279 ∨ -b^{31, 10}_1 c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ p_279 ∨ -b^{31, 10}_0 c in DIMACS: 15158 15159 -15160 279 -15161 0 15158 15159 -15160 279 -15162 0 15158 15159 -15160 279 -15163 0 c 0-1 --> -1 c (-b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ -b^{31, 9}_0 ∧ -p_279) -> ( b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ b^{31, 10}_0) c in CNF: c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ p_279 ∨ b^{31, 10}_2 c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ p_279 ∨ -b^{31, 10}_1 c b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ p_279 ∨ b^{31, 10}_0 c in DIMACS: 15158 15159 15160 279 15161 0 15158 15159 15160 279 -15162 0 15158 15159 15160 279 15163 0 c -1-1 --> -2 c ( b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ b^{31, 9}_0 ∧ -p_279) -> ( b^{31, 10}_2 ∧ b^{31, 10}_1 ∧ -b^{31, 10}_0) c in CNF: c -b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ p_279 ∨ b^{31, 10}_2 c -b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ p_279 ∨ b^{31, 10}_1 c -b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ p_279 ∨ -b^{31, 10}_0 c in DIMACS: -15158 15159 -15160 279 15161 0 -15158 15159 -15160 279 15162 0 -15158 15159 -15160 279 -15163 0 c -2-1 --> break c ( b^{31, 9}_2 ∧ b^{31, 9}_1 ∧ -b^{31, 9}_0 ∧ -p_279) -> break c in CNF: c -b^{31, 9}_2 ∨ -b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ p_279 ∨ break c in DIMACS: -15158 -15159 15160 279 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 9}_2 ∧ -b^{31, 9}_1 ∧ -b^{31, 9}_0 ∧ true) c in CNF: c -b^{31, 9}_2 ∨ b^{31, 9}_1 ∨ b^{31, 9}_0 ∨ false c in DIMACS: -15158 15159 15160 0 c 3 does not represent an automaton state. c -(-b^{31, 9}_2 ∧ b^{31, 9}_1 ∧ b^{31, 9}_0 ∧ true) c in CNF: c b^{31, 9}_2 ∨ -b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ false c in DIMACS: 15158 -15159 -15160 0 c -3 does not represent an automaton state. c -( b^{31, 9}_2 ∧ b^{31, 9}_1 ∧ b^{31, 9}_0 ∧ true) c in CNF: c -b^{31, 9}_2 ∨ -b^{31, 9}_1 ∨ -b^{31, 9}_0 ∨ false c in DIMACS: -15158 -15159 -15160 0 c i = 10 c -2+1 --> -1 c ( b^{31, 10}_2 ∧ b^{31, 10}_1 ∧ -b^{31, 10}_0 ∧ p_310) -> ( b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ b^{31, 11}_0) c in CNF: c -b^{31, 10}_2 ∨ -b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ -p_310 ∨ b^{31, 11}_2 c -b^{31, 10}_2 ∨ -b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ -p_310 ∨ -b^{31, 11}_1 c -b^{31, 10}_2 ∨ -b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ -p_310 ∨ b^{31, 11}_0 c in DIMACS: -15161 -15162 15163 -310 15164 0 -15161 -15162 15163 -310 -15165 0 -15161 -15162 15163 -310 15166 0 c -1+1 --> 0 c ( b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ b^{31, 10}_0 ∧ p_310) -> (-b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ -b^{31, 11}_0) c in CNF: c -b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ -p_310 ∨ -b^{31, 11}_2 c -b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ -p_310 ∨ -b^{31, 11}_1 c -b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ -p_310 ∨ -b^{31, 11}_0 c in DIMACS: -15161 15162 -15163 -310 -15164 0 -15161 15162 -15163 -310 -15165 0 -15161 15162 -15163 -310 -15166 0 c 0+1 --> 1 c (-b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ -b^{31, 10}_0 ∧ p_310) -> (-b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ b^{31, 11}_0) c in CNF: c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ -p_310 ∨ -b^{31, 11}_2 c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ -p_310 ∨ -b^{31, 11}_1 c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ -p_310 ∨ b^{31, 11}_0 c in DIMACS: 15161 15162 15163 -310 -15164 0 15161 15162 15163 -310 -15165 0 15161 15162 15163 -310 15166 0 c 1+1 --> 2 c (-b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ b^{31, 10}_0 ∧ p_310) -> (-b^{31, 11}_2 ∧ b^{31, 11}_1 ∧ -b^{31, 11}_0) c in CNF: c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ -p_310 ∨ -b^{31, 11}_2 c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ -p_310 ∨ b^{31, 11}_1 c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ -p_310 ∨ -b^{31, 11}_0 c in DIMACS: 15161 15162 -15163 -310 -15164 0 15161 15162 -15163 -310 15165 0 15161 15162 -15163 -310 -15166 0 c 2+1 --> break c (-b^{31, 10}_2 ∧ b^{31, 10}_1 ∧ -b^{31, 10}_0 ∧ p_310) -> break c in CNF: c b^{31, 10}_2 ∨ -b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ -p_310 ∨ break c in DIMACS: 15161 -15162 15163 -310 1162 0 c 2-1 --> 1 c (-b^{31, 10}_2 ∧ b^{31, 10}_1 ∧ -b^{31, 10}_0 ∧ -p_310) -> (-b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ b^{31, 11}_0) c in CNF: c b^{31, 10}_2 ∨ -b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ p_310 ∨ -b^{31, 11}_2 c b^{31, 10}_2 ∨ -b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ p_310 ∨ -b^{31, 11}_1 c b^{31, 10}_2 ∨ -b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ p_310 ∨ b^{31, 11}_0 c in DIMACS: 15161 -15162 15163 310 -15164 0 15161 -15162 15163 310 -15165 0 15161 -15162 15163 310 15166 0 c 1-1 --> 0 c (-b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ b^{31, 10}_0 ∧ -p_310) -> (-b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ -b^{31, 11}_0) c in CNF: c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ p_310 ∨ -b^{31, 11}_2 c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ p_310 ∨ -b^{31, 11}_1 c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ p_310 ∨ -b^{31, 11}_0 c in DIMACS: 15161 15162 -15163 310 -15164 0 15161 15162 -15163 310 -15165 0 15161 15162 -15163 310 -15166 0 c 0-1 --> -1 c (-b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ -b^{31, 10}_0 ∧ -p_310) -> ( b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ b^{31, 11}_0) c in CNF: c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ p_310 ∨ b^{31, 11}_2 c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ p_310 ∨ -b^{31, 11}_1 c b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ p_310 ∨ b^{31, 11}_0 c in DIMACS: 15161 15162 15163 310 15164 0 15161 15162 15163 310 -15165 0 15161 15162 15163 310 15166 0 c -1-1 --> -2 c ( b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ b^{31, 10}_0 ∧ -p_310) -> ( b^{31, 11}_2 ∧ b^{31, 11}_1 ∧ -b^{31, 11}_0) c in CNF: c -b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ p_310 ∨ b^{31, 11}_2 c -b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ p_310 ∨ b^{31, 11}_1 c -b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ p_310 ∨ -b^{31, 11}_0 c in DIMACS: -15161 15162 -15163 310 15164 0 -15161 15162 -15163 310 15165 0 -15161 15162 -15163 310 -15166 0 c -2-1 --> break c ( b^{31, 10}_2 ∧ b^{31, 10}_1 ∧ -b^{31, 10}_0 ∧ -p_310) -> break c in CNF: c -b^{31, 10}_2 ∨ -b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ p_310 ∨ break c in DIMACS: -15161 -15162 15163 310 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 10}_2 ∧ -b^{31, 10}_1 ∧ -b^{31, 10}_0 ∧ true) c in CNF: c -b^{31, 10}_2 ∨ b^{31, 10}_1 ∨ b^{31, 10}_0 ∨ false c in DIMACS: -15161 15162 15163 0 c 3 does not represent an automaton state. c -(-b^{31, 10}_2 ∧ b^{31, 10}_1 ∧ b^{31, 10}_0 ∧ true) c in CNF: c b^{31, 10}_2 ∨ -b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ false c in DIMACS: 15161 -15162 -15163 0 c -3 does not represent an automaton state. c -( b^{31, 10}_2 ∧ b^{31, 10}_1 ∧ b^{31, 10}_0 ∧ true) c in CNF: c -b^{31, 10}_2 ∨ -b^{31, 10}_1 ∨ -b^{31, 10}_0 ∨ false c in DIMACS: -15161 -15162 -15163 0 c i = 11 c -2+1 --> -1 c ( b^{31, 11}_2 ∧ b^{31, 11}_1 ∧ -b^{31, 11}_0 ∧ p_341) -> ( b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ b^{31, 12}_0) c in CNF: c -b^{31, 11}_2 ∨ -b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ -p_341 ∨ b^{31, 12}_2 c -b^{31, 11}_2 ∨ -b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ -p_341 ∨ -b^{31, 12}_1 c -b^{31, 11}_2 ∨ -b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ -p_341 ∨ b^{31, 12}_0 c in DIMACS: -15164 -15165 15166 -341 15167 0 -15164 -15165 15166 -341 -15168 0 -15164 -15165 15166 -341 15169 0 c -1+1 --> 0 c ( b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ b^{31, 11}_0 ∧ p_341) -> (-b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ -b^{31, 12}_0) c in CNF: c -b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ -p_341 ∨ -b^{31, 12}_2 c -b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ -p_341 ∨ -b^{31, 12}_1 c -b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ -p_341 ∨ -b^{31, 12}_0 c in DIMACS: -15164 15165 -15166 -341 -15167 0 -15164 15165 -15166 -341 -15168 0 -15164 15165 -15166 -341 -15169 0 c 0+1 --> 1 c (-b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ -b^{31, 11}_0 ∧ p_341) -> (-b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ b^{31, 12}_0) c in CNF: c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ -p_341 ∨ -b^{31, 12}_2 c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ -p_341 ∨ -b^{31, 12}_1 c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ -p_341 ∨ b^{31, 12}_0 c in DIMACS: 15164 15165 15166 -341 -15167 0 15164 15165 15166 -341 -15168 0 15164 15165 15166 -341 15169 0 c 1+1 --> 2 c (-b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ b^{31, 11}_0 ∧ p_341) -> (-b^{31, 12}_2 ∧ b^{31, 12}_1 ∧ -b^{31, 12}_0) c in CNF: c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ -p_341 ∨ -b^{31, 12}_2 c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ -p_341 ∨ b^{31, 12}_1 c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ -p_341 ∨ -b^{31, 12}_0 c in DIMACS: 15164 15165 -15166 -341 -15167 0 15164 15165 -15166 -341 15168 0 15164 15165 -15166 -341 -15169 0 c 2+1 --> break c (-b^{31, 11}_2 ∧ b^{31, 11}_1 ∧ -b^{31, 11}_0 ∧ p_341) -> break c in CNF: c b^{31, 11}_2 ∨ -b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ -p_341 ∨ break c in DIMACS: 15164 -15165 15166 -341 1162 0 c 2-1 --> 1 c (-b^{31, 11}_2 ∧ b^{31, 11}_1 ∧ -b^{31, 11}_0 ∧ -p_341) -> (-b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ b^{31, 12}_0) c in CNF: c b^{31, 11}_2 ∨ -b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ p_341 ∨ -b^{31, 12}_2 c b^{31, 11}_2 ∨ -b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ p_341 ∨ -b^{31, 12}_1 c b^{31, 11}_2 ∨ -b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ p_341 ∨ b^{31, 12}_0 c in DIMACS: 15164 -15165 15166 341 -15167 0 15164 -15165 15166 341 -15168 0 15164 -15165 15166 341 15169 0 c 1-1 --> 0 c (-b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ b^{31, 11}_0 ∧ -p_341) -> (-b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ -b^{31, 12}_0) c in CNF: c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ p_341 ∨ -b^{31, 12}_2 c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ p_341 ∨ -b^{31, 12}_1 c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ p_341 ∨ -b^{31, 12}_0 c in DIMACS: 15164 15165 -15166 341 -15167 0 15164 15165 -15166 341 -15168 0 15164 15165 -15166 341 -15169 0 c 0-1 --> -1 c (-b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ -b^{31, 11}_0 ∧ -p_341) -> ( b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ b^{31, 12}_0) c in CNF: c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ p_341 ∨ b^{31, 12}_2 c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ p_341 ∨ -b^{31, 12}_1 c b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ p_341 ∨ b^{31, 12}_0 c in DIMACS: 15164 15165 15166 341 15167 0 15164 15165 15166 341 -15168 0 15164 15165 15166 341 15169 0 c -1-1 --> -2 c ( b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ b^{31, 11}_0 ∧ -p_341) -> ( b^{31, 12}_2 ∧ b^{31, 12}_1 ∧ -b^{31, 12}_0) c in CNF: c -b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ p_341 ∨ b^{31, 12}_2 c -b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ p_341 ∨ b^{31, 12}_1 c -b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ p_341 ∨ -b^{31, 12}_0 c in DIMACS: -15164 15165 -15166 341 15167 0 -15164 15165 -15166 341 15168 0 -15164 15165 -15166 341 -15169 0 c -2-1 --> break c ( b^{31, 11}_2 ∧ b^{31, 11}_1 ∧ -b^{31, 11}_0 ∧ -p_341) -> break c in CNF: c -b^{31, 11}_2 ∨ -b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ p_341 ∨ break c in DIMACS: -15164 -15165 15166 341 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 11}_2 ∧ -b^{31, 11}_1 ∧ -b^{31, 11}_0 ∧ true) c in CNF: c -b^{31, 11}_2 ∨ b^{31, 11}_1 ∨ b^{31, 11}_0 ∨ false c in DIMACS: -15164 15165 15166 0 c 3 does not represent an automaton state. c -(-b^{31, 11}_2 ∧ b^{31, 11}_1 ∧ b^{31, 11}_0 ∧ true) c in CNF: c b^{31, 11}_2 ∨ -b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ false c in DIMACS: 15164 -15165 -15166 0 c -3 does not represent an automaton state. c -( b^{31, 11}_2 ∧ b^{31, 11}_1 ∧ b^{31, 11}_0 ∧ true) c in CNF: c -b^{31, 11}_2 ∨ -b^{31, 11}_1 ∨ -b^{31, 11}_0 ∨ false c in DIMACS: -15164 -15165 -15166 0 c i = 12 c -2+1 --> -1 c ( b^{31, 12}_2 ∧ b^{31, 12}_1 ∧ -b^{31, 12}_0 ∧ p_372) -> ( b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ b^{31, 13}_0) c in CNF: c -b^{31, 12}_2 ∨ -b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ -p_372 ∨ b^{31, 13}_2 c -b^{31, 12}_2 ∨ -b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ -p_372 ∨ -b^{31, 13}_1 c -b^{31, 12}_2 ∨ -b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ -p_372 ∨ b^{31, 13}_0 c in DIMACS: -15167 -15168 15169 -372 15170 0 -15167 -15168 15169 -372 -15171 0 -15167 -15168 15169 -372 15172 0 c -1+1 --> 0 c ( b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ b^{31, 12}_0 ∧ p_372) -> (-b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ -b^{31, 13}_0) c in CNF: c -b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ -p_372 ∨ -b^{31, 13}_2 c -b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ -p_372 ∨ -b^{31, 13}_1 c -b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ -p_372 ∨ -b^{31, 13}_0 c in DIMACS: -15167 15168 -15169 -372 -15170 0 -15167 15168 -15169 -372 -15171 0 -15167 15168 -15169 -372 -15172 0 c 0+1 --> 1 c (-b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ -b^{31, 12}_0 ∧ p_372) -> (-b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ b^{31, 13}_0) c in CNF: c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ -p_372 ∨ -b^{31, 13}_2 c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ -p_372 ∨ -b^{31, 13}_1 c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ -p_372 ∨ b^{31, 13}_0 c in DIMACS: 15167 15168 15169 -372 -15170 0 15167 15168 15169 -372 -15171 0 15167 15168 15169 -372 15172 0 c 1+1 --> 2 c (-b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ b^{31, 12}_0 ∧ p_372) -> (-b^{31, 13}_2 ∧ b^{31, 13}_1 ∧ -b^{31, 13}_0) c in CNF: c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ -p_372 ∨ -b^{31, 13}_2 c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ -p_372 ∨ b^{31, 13}_1 c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ -p_372 ∨ -b^{31, 13}_0 c in DIMACS: 15167 15168 -15169 -372 -15170 0 15167 15168 -15169 -372 15171 0 15167 15168 -15169 -372 -15172 0 c 2+1 --> break c (-b^{31, 12}_2 ∧ b^{31, 12}_1 ∧ -b^{31, 12}_0 ∧ p_372) -> break c in CNF: c b^{31, 12}_2 ∨ -b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ -p_372 ∨ break c in DIMACS: 15167 -15168 15169 -372 1162 0 c 2-1 --> 1 c (-b^{31, 12}_2 ∧ b^{31, 12}_1 ∧ -b^{31, 12}_0 ∧ -p_372) -> (-b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ b^{31, 13}_0) c in CNF: c b^{31, 12}_2 ∨ -b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ p_372 ∨ -b^{31, 13}_2 c b^{31, 12}_2 ∨ -b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ p_372 ∨ -b^{31, 13}_1 c b^{31, 12}_2 ∨ -b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ p_372 ∨ b^{31, 13}_0 c in DIMACS: 15167 -15168 15169 372 -15170 0 15167 -15168 15169 372 -15171 0 15167 -15168 15169 372 15172 0 c 1-1 --> 0 c (-b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ b^{31, 12}_0 ∧ -p_372) -> (-b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ -b^{31, 13}_0) c in CNF: c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ p_372 ∨ -b^{31, 13}_2 c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ p_372 ∨ -b^{31, 13}_1 c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ p_372 ∨ -b^{31, 13}_0 c in DIMACS: 15167 15168 -15169 372 -15170 0 15167 15168 -15169 372 -15171 0 15167 15168 -15169 372 -15172 0 c 0-1 --> -1 c (-b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ -b^{31, 12}_0 ∧ -p_372) -> ( b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ b^{31, 13}_0) c in CNF: c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ p_372 ∨ b^{31, 13}_2 c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ p_372 ∨ -b^{31, 13}_1 c b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ p_372 ∨ b^{31, 13}_0 c in DIMACS: 15167 15168 15169 372 15170 0 15167 15168 15169 372 -15171 0 15167 15168 15169 372 15172 0 c -1-1 --> -2 c ( b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ b^{31, 12}_0 ∧ -p_372) -> ( b^{31, 13}_2 ∧ b^{31, 13}_1 ∧ -b^{31, 13}_0) c in CNF: c -b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ p_372 ∨ b^{31, 13}_2 c -b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ p_372 ∨ b^{31, 13}_1 c -b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ p_372 ∨ -b^{31, 13}_0 c in DIMACS: -15167 15168 -15169 372 15170 0 -15167 15168 -15169 372 15171 0 -15167 15168 -15169 372 -15172 0 c -2-1 --> break c ( b^{31, 12}_2 ∧ b^{31, 12}_1 ∧ -b^{31, 12}_0 ∧ -p_372) -> break c in CNF: c -b^{31, 12}_2 ∨ -b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ p_372 ∨ break c in DIMACS: -15167 -15168 15169 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 12}_2 ∧ -b^{31, 12}_1 ∧ -b^{31, 12}_0 ∧ true) c in CNF: c -b^{31, 12}_2 ∨ b^{31, 12}_1 ∨ b^{31, 12}_0 ∨ false c in DIMACS: -15167 15168 15169 0 c 3 does not represent an automaton state. c -(-b^{31, 12}_2 ∧ b^{31, 12}_1 ∧ b^{31, 12}_0 ∧ true) c in CNF: c b^{31, 12}_2 ∨ -b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ false c in DIMACS: 15167 -15168 -15169 0 c -3 does not represent an automaton state. c -( b^{31, 12}_2 ∧ b^{31, 12}_1 ∧ b^{31, 12}_0 ∧ true) c in CNF: c -b^{31, 12}_2 ∨ -b^{31, 12}_1 ∨ -b^{31, 12}_0 ∨ false c in DIMACS: -15167 -15168 -15169 0 c i = 13 c -2+1 --> -1 c ( b^{31, 13}_2 ∧ b^{31, 13}_1 ∧ -b^{31, 13}_0 ∧ p_403) -> ( b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ b^{31, 14}_0) c in CNF: c -b^{31, 13}_2 ∨ -b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ -p_403 ∨ b^{31, 14}_2 c -b^{31, 13}_2 ∨ -b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ -p_403 ∨ -b^{31, 14}_1 c -b^{31, 13}_2 ∨ -b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ -p_403 ∨ b^{31, 14}_0 c in DIMACS: -15170 -15171 15172 -403 15173 0 -15170 -15171 15172 -403 -15174 0 -15170 -15171 15172 -403 15175 0 c -1+1 --> 0 c ( b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ b^{31, 13}_0 ∧ p_403) -> (-b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ -b^{31, 14}_0) c in CNF: c -b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ -p_403 ∨ -b^{31, 14}_2 c -b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ -p_403 ∨ -b^{31, 14}_1 c -b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ -p_403 ∨ -b^{31, 14}_0 c in DIMACS: -15170 15171 -15172 -403 -15173 0 -15170 15171 -15172 -403 -15174 0 -15170 15171 -15172 -403 -15175 0 c 0+1 --> 1 c (-b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ -b^{31, 13}_0 ∧ p_403) -> (-b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ b^{31, 14}_0) c in CNF: c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ -p_403 ∨ -b^{31, 14}_2 c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ -p_403 ∨ -b^{31, 14}_1 c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ -p_403 ∨ b^{31, 14}_0 c in DIMACS: 15170 15171 15172 -403 -15173 0 15170 15171 15172 -403 -15174 0 15170 15171 15172 -403 15175 0 c 1+1 --> 2 c (-b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ b^{31, 13}_0 ∧ p_403) -> (-b^{31, 14}_2 ∧ b^{31, 14}_1 ∧ -b^{31, 14}_0) c in CNF: c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ -p_403 ∨ -b^{31, 14}_2 c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ -p_403 ∨ b^{31, 14}_1 c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ -p_403 ∨ -b^{31, 14}_0 c in DIMACS: 15170 15171 -15172 -403 -15173 0 15170 15171 -15172 -403 15174 0 15170 15171 -15172 -403 -15175 0 c 2+1 --> break c (-b^{31, 13}_2 ∧ b^{31, 13}_1 ∧ -b^{31, 13}_0 ∧ p_403) -> break c in CNF: c b^{31, 13}_2 ∨ -b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ -p_403 ∨ break c in DIMACS: 15170 -15171 15172 -403 1162 0 c 2-1 --> 1 c (-b^{31, 13}_2 ∧ b^{31, 13}_1 ∧ -b^{31, 13}_0 ∧ -p_403) -> (-b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ b^{31, 14}_0) c in CNF: c b^{31, 13}_2 ∨ -b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ p_403 ∨ -b^{31, 14}_2 c b^{31, 13}_2 ∨ -b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ p_403 ∨ -b^{31, 14}_1 c b^{31, 13}_2 ∨ -b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ p_403 ∨ b^{31, 14}_0 c in DIMACS: 15170 -15171 15172 403 -15173 0 15170 -15171 15172 403 -15174 0 15170 -15171 15172 403 15175 0 c 1-1 --> 0 c (-b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ b^{31, 13}_0 ∧ -p_403) -> (-b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ -b^{31, 14}_0) c in CNF: c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ p_403 ∨ -b^{31, 14}_2 c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ p_403 ∨ -b^{31, 14}_1 c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ p_403 ∨ -b^{31, 14}_0 c in DIMACS: 15170 15171 -15172 403 -15173 0 15170 15171 -15172 403 -15174 0 15170 15171 -15172 403 -15175 0 c 0-1 --> -1 c (-b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ -b^{31, 13}_0 ∧ -p_403) -> ( b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ b^{31, 14}_0) c in CNF: c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ p_403 ∨ b^{31, 14}_2 c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ p_403 ∨ -b^{31, 14}_1 c b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ p_403 ∨ b^{31, 14}_0 c in DIMACS: 15170 15171 15172 403 15173 0 15170 15171 15172 403 -15174 0 15170 15171 15172 403 15175 0 c -1-1 --> -2 c ( b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ b^{31, 13}_0 ∧ -p_403) -> ( b^{31, 14}_2 ∧ b^{31, 14}_1 ∧ -b^{31, 14}_0) c in CNF: c -b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ p_403 ∨ b^{31, 14}_2 c -b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ p_403 ∨ b^{31, 14}_1 c -b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ p_403 ∨ -b^{31, 14}_0 c in DIMACS: -15170 15171 -15172 403 15173 0 -15170 15171 -15172 403 15174 0 -15170 15171 -15172 403 -15175 0 c -2-1 --> break c ( b^{31, 13}_2 ∧ b^{31, 13}_1 ∧ -b^{31, 13}_0 ∧ -p_403) -> break c in CNF: c -b^{31, 13}_2 ∨ -b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ p_403 ∨ break c in DIMACS: -15170 -15171 15172 403 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 13}_2 ∧ -b^{31, 13}_1 ∧ -b^{31, 13}_0 ∧ true) c in CNF: c -b^{31, 13}_2 ∨ b^{31, 13}_1 ∨ b^{31, 13}_0 ∨ false c in DIMACS: -15170 15171 15172 0 c 3 does not represent an automaton state. c -(-b^{31, 13}_2 ∧ b^{31, 13}_1 ∧ b^{31, 13}_0 ∧ true) c in CNF: c b^{31, 13}_2 ∨ -b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ false c in DIMACS: 15170 -15171 -15172 0 c -3 does not represent an automaton state. c -( b^{31, 13}_2 ∧ b^{31, 13}_1 ∧ b^{31, 13}_0 ∧ true) c in CNF: c -b^{31, 13}_2 ∨ -b^{31, 13}_1 ∨ -b^{31, 13}_0 ∨ false c in DIMACS: -15170 -15171 -15172 0 c i = 14 c -2+1 --> -1 c ( b^{31, 14}_2 ∧ b^{31, 14}_1 ∧ -b^{31, 14}_0 ∧ p_434) -> ( b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ b^{31, 15}_0) c in CNF: c -b^{31, 14}_2 ∨ -b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ -p_434 ∨ b^{31, 15}_2 c -b^{31, 14}_2 ∨ -b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ -p_434 ∨ -b^{31, 15}_1 c -b^{31, 14}_2 ∨ -b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ -p_434 ∨ b^{31, 15}_0 c in DIMACS: -15173 -15174 15175 -434 15176 0 -15173 -15174 15175 -434 -15177 0 -15173 -15174 15175 -434 15178 0 c -1+1 --> 0 c ( b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ b^{31, 14}_0 ∧ p_434) -> (-b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ -b^{31, 15}_0) c in CNF: c -b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ -p_434 ∨ -b^{31, 15}_2 c -b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ -p_434 ∨ -b^{31, 15}_1 c -b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ -p_434 ∨ -b^{31, 15}_0 c in DIMACS: -15173 15174 -15175 -434 -15176 0 -15173 15174 -15175 -434 -15177 0 -15173 15174 -15175 -434 -15178 0 c 0+1 --> 1 c (-b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ -b^{31, 14}_0 ∧ p_434) -> (-b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ b^{31, 15}_0) c in CNF: c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ -p_434 ∨ -b^{31, 15}_2 c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ -p_434 ∨ -b^{31, 15}_1 c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ -p_434 ∨ b^{31, 15}_0 c in DIMACS: 15173 15174 15175 -434 -15176 0 15173 15174 15175 -434 -15177 0 15173 15174 15175 -434 15178 0 c 1+1 --> 2 c (-b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ b^{31, 14}_0 ∧ p_434) -> (-b^{31, 15}_2 ∧ b^{31, 15}_1 ∧ -b^{31, 15}_0) c in CNF: c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ -p_434 ∨ -b^{31, 15}_2 c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ -p_434 ∨ b^{31, 15}_1 c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ -p_434 ∨ -b^{31, 15}_0 c in DIMACS: 15173 15174 -15175 -434 -15176 0 15173 15174 -15175 -434 15177 0 15173 15174 -15175 -434 -15178 0 c 2+1 --> break c (-b^{31, 14}_2 ∧ b^{31, 14}_1 ∧ -b^{31, 14}_0 ∧ p_434) -> break c in CNF: c b^{31, 14}_2 ∨ -b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ -p_434 ∨ break c in DIMACS: 15173 -15174 15175 -434 1162 0 c 2-1 --> 1 c (-b^{31, 14}_2 ∧ b^{31, 14}_1 ∧ -b^{31, 14}_0 ∧ -p_434) -> (-b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ b^{31, 15}_0) c in CNF: c b^{31, 14}_2 ∨ -b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ p_434 ∨ -b^{31, 15}_2 c b^{31, 14}_2 ∨ -b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ p_434 ∨ -b^{31, 15}_1 c b^{31, 14}_2 ∨ -b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ p_434 ∨ b^{31, 15}_0 c in DIMACS: 15173 -15174 15175 434 -15176 0 15173 -15174 15175 434 -15177 0 15173 -15174 15175 434 15178 0 c 1-1 --> 0 c (-b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ b^{31, 14}_0 ∧ -p_434) -> (-b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ -b^{31, 15}_0) c in CNF: c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ p_434 ∨ -b^{31, 15}_2 c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ p_434 ∨ -b^{31, 15}_1 c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ p_434 ∨ -b^{31, 15}_0 c in DIMACS: 15173 15174 -15175 434 -15176 0 15173 15174 -15175 434 -15177 0 15173 15174 -15175 434 -15178 0 c 0-1 --> -1 c (-b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ -b^{31, 14}_0 ∧ -p_434) -> ( b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ b^{31, 15}_0) c in CNF: c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ p_434 ∨ b^{31, 15}_2 c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ p_434 ∨ -b^{31, 15}_1 c b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ p_434 ∨ b^{31, 15}_0 c in DIMACS: 15173 15174 15175 434 15176 0 15173 15174 15175 434 -15177 0 15173 15174 15175 434 15178 0 c -1-1 --> -2 c ( b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ b^{31, 14}_0 ∧ -p_434) -> ( b^{31, 15}_2 ∧ b^{31, 15}_1 ∧ -b^{31, 15}_0) c in CNF: c -b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ p_434 ∨ b^{31, 15}_2 c -b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ p_434 ∨ b^{31, 15}_1 c -b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ p_434 ∨ -b^{31, 15}_0 c in DIMACS: -15173 15174 -15175 434 15176 0 -15173 15174 -15175 434 15177 0 -15173 15174 -15175 434 -15178 0 c -2-1 --> break c ( b^{31, 14}_2 ∧ b^{31, 14}_1 ∧ -b^{31, 14}_0 ∧ -p_434) -> break c in CNF: c -b^{31, 14}_2 ∨ -b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ p_434 ∨ break c in DIMACS: -15173 -15174 15175 434 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 14}_2 ∧ -b^{31, 14}_1 ∧ -b^{31, 14}_0 ∧ true) c in CNF: c -b^{31, 14}_2 ∨ b^{31, 14}_1 ∨ b^{31, 14}_0 ∨ false c in DIMACS: -15173 15174 15175 0 c 3 does not represent an automaton state. c -(-b^{31, 14}_2 ∧ b^{31, 14}_1 ∧ b^{31, 14}_0 ∧ true) c in CNF: c b^{31, 14}_2 ∨ -b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ false c in DIMACS: 15173 -15174 -15175 0 c -3 does not represent an automaton state. c -( b^{31, 14}_2 ∧ b^{31, 14}_1 ∧ b^{31, 14}_0 ∧ true) c in CNF: c -b^{31, 14}_2 ∨ -b^{31, 14}_1 ∨ -b^{31, 14}_0 ∨ false c in DIMACS: -15173 -15174 -15175 0 c i = 15 c -2+1 --> -1 c ( b^{31, 15}_2 ∧ b^{31, 15}_1 ∧ -b^{31, 15}_0 ∧ p_465) -> ( b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ b^{31, 16}_0) c in CNF: c -b^{31, 15}_2 ∨ -b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ -p_465 ∨ b^{31, 16}_2 c -b^{31, 15}_2 ∨ -b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ -p_465 ∨ -b^{31, 16}_1 c -b^{31, 15}_2 ∨ -b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ -p_465 ∨ b^{31, 16}_0 c in DIMACS: -15176 -15177 15178 -465 15179 0 -15176 -15177 15178 -465 -15180 0 -15176 -15177 15178 -465 15181 0 c -1+1 --> 0 c ( b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ b^{31, 15}_0 ∧ p_465) -> (-b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ -b^{31, 16}_0) c in CNF: c -b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ -p_465 ∨ -b^{31, 16}_2 c -b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ -p_465 ∨ -b^{31, 16}_1 c -b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ -p_465 ∨ -b^{31, 16}_0 c in DIMACS: -15176 15177 -15178 -465 -15179 0 -15176 15177 -15178 -465 -15180 0 -15176 15177 -15178 -465 -15181 0 c 0+1 --> 1 c (-b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ -b^{31, 15}_0 ∧ p_465) -> (-b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ b^{31, 16}_0) c in CNF: c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ -p_465 ∨ -b^{31, 16}_2 c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ -p_465 ∨ -b^{31, 16}_1 c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ -p_465 ∨ b^{31, 16}_0 c in DIMACS: 15176 15177 15178 -465 -15179 0 15176 15177 15178 -465 -15180 0 15176 15177 15178 -465 15181 0 c 1+1 --> 2 c (-b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ b^{31, 15}_0 ∧ p_465) -> (-b^{31, 16}_2 ∧ b^{31, 16}_1 ∧ -b^{31, 16}_0) c in CNF: c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ -p_465 ∨ -b^{31, 16}_2 c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ -p_465 ∨ b^{31, 16}_1 c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ -p_465 ∨ -b^{31, 16}_0 c in DIMACS: 15176 15177 -15178 -465 -15179 0 15176 15177 -15178 -465 15180 0 15176 15177 -15178 -465 -15181 0 c 2+1 --> break c (-b^{31, 15}_2 ∧ b^{31, 15}_1 ∧ -b^{31, 15}_0 ∧ p_465) -> break c in CNF: c b^{31, 15}_2 ∨ -b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ -p_465 ∨ break c in DIMACS: 15176 -15177 15178 -465 1162 0 c 2-1 --> 1 c (-b^{31, 15}_2 ∧ b^{31, 15}_1 ∧ -b^{31, 15}_0 ∧ -p_465) -> (-b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ b^{31, 16}_0) c in CNF: c b^{31, 15}_2 ∨ -b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ p_465 ∨ -b^{31, 16}_2 c b^{31, 15}_2 ∨ -b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ p_465 ∨ -b^{31, 16}_1 c b^{31, 15}_2 ∨ -b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ p_465 ∨ b^{31, 16}_0 c in DIMACS: 15176 -15177 15178 465 -15179 0 15176 -15177 15178 465 -15180 0 15176 -15177 15178 465 15181 0 c 1-1 --> 0 c (-b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ b^{31, 15}_0 ∧ -p_465) -> (-b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ -b^{31, 16}_0) c in CNF: c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ p_465 ∨ -b^{31, 16}_2 c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ p_465 ∨ -b^{31, 16}_1 c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ p_465 ∨ -b^{31, 16}_0 c in DIMACS: 15176 15177 -15178 465 -15179 0 15176 15177 -15178 465 -15180 0 15176 15177 -15178 465 -15181 0 c 0-1 --> -1 c (-b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ -b^{31, 15}_0 ∧ -p_465) -> ( b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ b^{31, 16}_0) c in CNF: c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ p_465 ∨ b^{31, 16}_2 c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ p_465 ∨ -b^{31, 16}_1 c b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ p_465 ∨ b^{31, 16}_0 c in DIMACS: 15176 15177 15178 465 15179 0 15176 15177 15178 465 -15180 0 15176 15177 15178 465 15181 0 c -1-1 --> -2 c ( b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ b^{31, 15}_0 ∧ -p_465) -> ( b^{31, 16}_2 ∧ b^{31, 16}_1 ∧ -b^{31, 16}_0) c in CNF: c -b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ p_465 ∨ b^{31, 16}_2 c -b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ p_465 ∨ b^{31, 16}_1 c -b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ p_465 ∨ -b^{31, 16}_0 c in DIMACS: -15176 15177 -15178 465 15179 0 -15176 15177 -15178 465 15180 0 -15176 15177 -15178 465 -15181 0 c -2-1 --> break c ( b^{31, 15}_2 ∧ b^{31, 15}_1 ∧ -b^{31, 15}_0 ∧ -p_465) -> break c in CNF: c -b^{31, 15}_2 ∨ -b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ p_465 ∨ break c in DIMACS: -15176 -15177 15178 465 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 15}_2 ∧ -b^{31, 15}_1 ∧ -b^{31, 15}_0 ∧ true) c in CNF: c -b^{31, 15}_2 ∨ b^{31, 15}_1 ∨ b^{31, 15}_0 ∨ false c in DIMACS: -15176 15177 15178 0 c 3 does not represent an automaton state. c -(-b^{31, 15}_2 ∧ b^{31, 15}_1 ∧ b^{31, 15}_0 ∧ true) c in CNF: c b^{31, 15}_2 ∨ -b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ false c in DIMACS: 15176 -15177 -15178 0 c -3 does not represent an automaton state. c -( b^{31, 15}_2 ∧ b^{31, 15}_1 ∧ b^{31, 15}_0 ∧ true) c in CNF: c -b^{31, 15}_2 ∨ -b^{31, 15}_1 ∨ -b^{31, 15}_0 ∨ false c in DIMACS: -15176 -15177 -15178 0 c i = 16 c -2+1 --> -1 c ( b^{31, 16}_2 ∧ b^{31, 16}_1 ∧ -b^{31, 16}_0 ∧ p_496) -> ( b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ b^{31, 17}_0) c in CNF: c -b^{31, 16}_2 ∨ -b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ -p_496 ∨ b^{31, 17}_2 c -b^{31, 16}_2 ∨ -b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ -p_496 ∨ -b^{31, 17}_1 c -b^{31, 16}_2 ∨ -b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ -p_496 ∨ b^{31, 17}_0 c in DIMACS: -15179 -15180 15181 -496 15182 0 -15179 -15180 15181 -496 -15183 0 -15179 -15180 15181 -496 15184 0 c -1+1 --> 0 c ( b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ b^{31, 16}_0 ∧ p_496) -> (-b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ -b^{31, 17}_0) c in CNF: c -b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ -p_496 ∨ -b^{31, 17}_2 c -b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ -p_496 ∨ -b^{31, 17}_1 c -b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ -p_496 ∨ -b^{31, 17}_0 c in DIMACS: -15179 15180 -15181 -496 -15182 0 -15179 15180 -15181 -496 -15183 0 -15179 15180 -15181 -496 -15184 0 c 0+1 --> 1 c (-b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ -b^{31, 16}_0 ∧ p_496) -> (-b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ b^{31, 17}_0) c in CNF: c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ -p_496 ∨ -b^{31, 17}_2 c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ -p_496 ∨ -b^{31, 17}_1 c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ -p_496 ∨ b^{31, 17}_0 c in DIMACS: 15179 15180 15181 -496 -15182 0 15179 15180 15181 -496 -15183 0 15179 15180 15181 -496 15184 0 c 1+1 --> 2 c (-b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ b^{31, 16}_0 ∧ p_496) -> (-b^{31, 17}_2 ∧ b^{31, 17}_1 ∧ -b^{31, 17}_0) c in CNF: c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ -p_496 ∨ -b^{31, 17}_2 c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ -p_496 ∨ b^{31, 17}_1 c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ -p_496 ∨ -b^{31, 17}_0 c in DIMACS: 15179 15180 -15181 -496 -15182 0 15179 15180 -15181 -496 15183 0 15179 15180 -15181 -496 -15184 0 c 2+1 --> break c (-b^{31, 16}_2 ∧ b^{31, 16}_1 ∧ -b^{31, 16}_0 ∧ p_496) -> break c in CNF: c b^{31, 16}_2 ∨ -b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ -p_496 ∨ break c in DIMACS: 15179 -15180 15181 -496 1162 0 c 2-1 --> 1 c (-b^{31, 16}_2 ∧ b^{31, 16}_1 ∧ -b^{31, 16}_0 ∧ -p_496) -> (-b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ b^{31, 17}_0) c in CNF: c b^{31, 16}_2 ∨ -b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ p_496 ∨ -b^{31, 17}_2 c b^{31, 16}_2 ∨ -b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ p_496 ∨ -b^{31, 17}_1 c b^{31, 16}_2 ∨ -b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ p_496 ∨ b^{31, 17}_0 c in DIMACS: 15179 -15180 15181 496 -15182 0 15179 -15180 15181 496 -15183 0 15179 -15180 15181 496 15184 0 c 1-1 --> 0 c (-b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ b^{31, 16}_0 ∧ -p_496) -> (-b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ -b^{31, 17}_0) c in CNF: c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ p_496 ∨ -b^{31, 17}_2 c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ p_496 ∨ -b^{31, 17}_1 c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ p_496 ∨ -b^{31, 17}_0 c in DIMACS: 15179 15180 -15181 496 -15182 0 15179 15180 -15181 496 -15183 0 15179 15180 -15181 496 -15184 0 c 0-1 --> -1 c (-b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ -b^{31, 16}_0 ∧ -p_496) -> ( b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ b^{31, 17}_0) c in CNF: c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ p_496 ∨ b^{31, 17}_2 c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ p_496 ∨ -b^{31, 17}_1 c b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ p_496 ∨ b^{31, 17}_0 c in DIMACS: 15179 15180 15181 496 15182 0 15179 15180 15181 496 -15183 0 15179 15180 15181 496 15184 0 c -1-1 --> -2 c ( b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ b^{31, 16}_0 ∧ -p_496) -> ( b^{31, 17}_2 ∧ b^{31, 17}_1 ∧ -b^{31, 17}_0) c in CNF: c -b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ p_496 ∨ b^{31, 17}_2 c -b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ p_496 ∨ b^{31, 17}_1 c -b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ p_496 ∨ -b^{31, 17}_0 c in DIMACS: -15179 15180 -15181 496 15182 0 -15179 15180 -15181 496 15183 0 -15179 15180 -15181 496 -15184 0 c -2-1 --> break c ( b^{31, 16}_2 ∧ b^{31, 16}_1 ∧ -b^{31, 16}_0 ∧ -p_496) -> break c in CNF: c -b^{31, 16}_2 ∨ -b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ p_496 ∨ break c in DIMACS: -15179 -15180 15181 496 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 16}_2 ∧ -b^{31, 16}_1 ∧ -b^{31, 16}_0 ∧ true) c in CNF: c -b^{31, 16}_2 ∨ b^{31, 16}_1 ∨ b^{31, 16}_0 ∨ false c in DIMACS: -15179 15180 15181 0 c 3 does not represent an automaton state. c -(-b^{31, 16}_2 ∧ b^{31, 16}_1 ∧ b^{31, 16}_0 ∧ true) c in CNF: c b^{31, 16}_2 ∨ -b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ false c in DIMACS: 15179 -15180 -15181 0 c -3 does not represent an automaton state. c -( b^{31, 16}_2 ∧ b^{31, 16}_1 ∧ b^{31, 16}_0 ∧ true) c in CNF: c -b^{31, 16}_2 ∨ -b^{31, 16}_1 ∨ -b^{31, 16}_0 ∨ false c in DIMACS: -15179 -15180 -15181 0 c i = 17 c -2+1 --> -1 c ( b^{31, 17}_2 ∧ b^{31, 17}_1 ∧ -b^{31, 17}_0 ∧ p_527) -> ( b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ b^{31, 18}_0) c in CNF: c -b^{31, 17}_2 ∨ -b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ -p_527 ∨ b^{31, 18}_2 c -b^{31, 17}_2 ∨ -b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ -p_527 ∨ -b^{31, 18}_1 c -b^{31, 17}_2 ∨ -b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ -p_527 ∨ b^{31, 18}_0 c in DIMACS: -15182 -15183 15184 -527 15185 0 -15182 -15183 15184 -527 -15186 0 -15182 -15183 15184 -527 15187 0 c -1+1 --> 0 c ( b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ b^{31, 17}_0 ∧ p_527) -> (-b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ -b^{31, 18}_0) c in CNF: c -b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ -p_527 ∨ -b^{31, 18}_2 c -b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ -p_527 ∨ -b^{31, 18}_1 c -b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ -p_527 ∨ -b^{31, 18}_0 c in DIMACS: -15182 15183 -15184 -527 -15185 0 -15182 15183 -15184 -527 -15186 0 -15182 15183 -15184 -527 -15187 0 c 0+1 --> 1 c (-b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ -b^{31, 17}_0 ∧ p_527) -> (-b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ b^{31, 18}_0) c in CNF: c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ -p_527 ∨ -b^{31, 18}_2 c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ -p_527 ∨ -b^{31, 18}_1 c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ -p_527 ∨ b^{31, 18}_0 c in DIMACS: 15182 15183 15184 -527 -15185 0 15182 15183 15184 -527 -15186 0 15182 15183 15184 -527 15187 0 c 1+1 --> 2 c (-b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ b^{31, 17}_0 ∧ p_527) -> (-b^{31, 18}_2 ∧ b^{31, 18}_1 ∧ -b^{31, 18}_0) c in CNF: c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ -p_527 ∨ -b^{31, 18}_2 c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ -p_527 ∨ b^{31, 18}_1 c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ -p_527 ∨ -b^{31, 18}_0 c in DIMACS: 15182 15183 -15184 -527 -15185 0 15182 15183 -15184 -527 15186 0 15182 15183 -15184 -527 -15187 0 c 2+1 --> break c (-b^{31, 17}_2 ∧ b^{31, 17}_1 ∧ -b^{31, 17}_0 ∧ p_527) -> break c in CNF: c b^{31, 17}_2 ∨ -b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ -p_527 ∨ break c in DIMACS: 15182 -15183 15184 -527 1162 0 c 2-1 --> 1 c (-b^{31, 17}_2 ∧ b^{31, 17}_1 ∧ -b^{31, 17}_0 ∧ -p_527) -> (-b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ b^{31, 18}_0) c in CNF: c b^{31, 17}_2 ∨ -b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ p_527 ∨ -b^{31, 18}_2 c b^{31, 17}_2 ∨ -b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ p_527 ∨ -b^{31, 18}_1 c b^{31, 17}_2 ∨ -b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ p_527 ∨ b^{31, 18}_0 c in DIMACS: 15182 -15183 15184 527 -15185 0 15182 -15183 15184 527 -15186 0 15182 -15183 15184 527 15187 0 c 1-1 --> 0 c (-b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ b^{31, 17}_0 ∧ -p_527) -> (-b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ -b^{31, 18}_0) c in CNF: c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ p_527 ∨ -b^{31, 18}_2 c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ p_527 ∨ -b^{31, 18}_1 c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ p_527 ∨ -b^{31, 18}_0 c in DIMACS: 15182 15183 -15184 527 -15185 0 15182 15183 -15184 527 -15186 0 15182 15183 -15184 527 -15187 0 c 0-1 --> -1 c (-b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ -b^{31, 17}_0 ∧ -p_527) -> ( b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ b^{31, 18}_0) c in CNF: c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ p_527 ∨ b^{31, 18}_2 c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ p_527 ∨ -b^{31, 18}_1 c b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ p_527 ∨ b^{31, 18}_0 c in DIMACS: 15182 15183 15184 527 15185 0 15182 15183 15184 527 -15186 0 15182 15183 15184 527 15187 0 c -1-1 --> -2 c ( b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ b^{31, 17}_0 ∧ -p_527) -> ( b^{31, 18}_2 ∧ b^{31, 18}_1 ∧ -b^{31, 18}_0) c in CNF: c -b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ p_527 ∨ b^{31, 18}_2 c -b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ p_527 ∨ b^{31, 18}_1 c -b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ p_527 ∨ -b^{31, 18}_0 c in DIMACS: -15182 15183 -15184 527 15185 0 -15182 15183 -15184 527 15186 0 -15182 15183 -15184 527 -15187 0 c -2-1 --> break c ( b^{31, 17}_2 ∧ b^{31, 17}_1 ∧ -b^{31, 17}_0 ∧ -p_527) -> break c in CNF: c -b^{31, 17}_2 ∨ -b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ p_527 ∨ break c in DIMACS: -15182 -15183 15184 527 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 17}_2 ∧ -b^{31, 17}_1 ∧ -b^{31, 17}_0 ∧ true) c in CNF: c -b^{31, 17}_2 ∨ b^{31, 17}_1 ∨ b^{31, 17}_0 ∨ false c in DIMACS: -15182 15183 15184 0 c 3 does not represent an automaton state. c -(-b^{31, 17}_2 ∧ b^{31, 17}_1 ∧ b^{31, 17}_0 ∧ true) c in CNF: c b^{31, 17}_2 ∨ -b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ false c in DIMACS: 15182 -15183 -15184 0 c -3 does not represent an automaton state. c -( b^{31, 17}_2 ∧ b^{31, 17}_1 ∧ b^{31, 17}_0 ∧ true) c in CNF: c -b^{31, 17}_2 ∨ -b^{31, 17}_1 ∨ -b^{31, 17}_0 ∨ false c in DIMACS: -15182 -15183 -15184 0 c i = 18 c -2+1 --> -1 c ( b^{31, 18}_2 ∧ b^{31, 18}_1 ∧ -b^{31, 18}_0 ∧ p_558) -> ( b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ b^{31, 19}_0) c in CNF: c -b^{31, 18}_2 ∨ -b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ -p_558 ∨ b^{31, 19}_2 c -b^{31, 18}_2 ∨ -b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ -p_558 ∨ -b^{31, 19}_1 c -b^{31, 18}_2 ∨ -b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ -p_558 ∨ b^{31, 19}_0 c in DIMACS: -15185 -15186 15187 -558 15188 0 -15185 -15186 15187 -558 -15189 0 -15185 -15186 15187 -558 15190 0 c -1+1 --> 0 c ( b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ b^{31, 18}_0 ∧ p_558) -> (-b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ -b^{31, 19}_0) c in CNF: c -b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ -p_558 ∨ -b^{31, 19}_2 c -b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ -p_558 ∨ -b^{31, 19}_1 c -b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ -p_558 ∨ -b^{31, 19}_0 c in DIMACS: -15185 15186 -15187 -558 -15188 0 -15185 15186 -15187 -558 -15189 0 -15185 15186 -15187 -558 -15190 0 c 0+1 --> 1 c (-b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ -b^{31, 18}_0 ∧ p_558) -> (-b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ b^{31, 19}_0) c in CNF: c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ -p_558 ∨ -b^{31, 19}_2 c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ -p_558 ∨ -b^{31, 19}_1 c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ -p_558 ∨ b^{31, 19}_0 c in DIMACS: 15185 15186 15187 -558 -15188 0 15185 15186 15187 -558 -15189 0 15185 15186 15187 -558 15190 0 c 1+1 --> 2 c (-b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ b^{31, 18}_0 ∧ p_558) -> (-b^{31, 19}_2 ∧ b^{31, 19}_1 ∧ -b^{31, 19}_0) c in CNF: c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ -p_558 ∨ -b^{31, 19}_2 c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ -p_558 ∨ b^{31, 19}_1 c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ -p_558 ∨ -b^{31, 19}_0 c in DIMACS: 15185 15186 -15187 -558 -15188 0 15185 15186 -15187 -558 15189 0 15185 15186 -15187 -558 -15190 0 c 2+1 --> break c (-b^{31, 18}_2 ∧ b^{31, 18}_1 ∧ -b^{31, 18}_0 ∧ p_558) -> break c in CNF: c b^{31, 18}_2 ∨ -b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ -p_558 ∨ break c in DIMACS: 15185 -15186 15187 -558 1162 0 c 2-1 --> 1 c (-b^{31, 18}_2 ∧ b^{31, 18}_1 ∧ -b^{31, 18}_0 ∧ -p_558) -> (-b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ b^{31, 19}_0) c in CNF: c b^{31, 18}_2 ∨ -b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ p_558 ∨ -b^{31, 19}_2 c b^{31, 18}_2 ∨ -b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ p_558 ∨ -b^{31, 19}_1 c b^{31, 18}_2 ∨ -b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ p_558 ∨ b^{31, 19}_0 c in DIMACS: 15185 -15186 15187 558 -15188 0 15185 -15186 15187 558 -15189 0 15185 -15186 15187 558 15190 0 c 1-1 --> 0 c (-b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ b^{31, 18}_0 ∧ -p_558) -> (-b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ -b^{31, 19}_0) c in CNF: c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ p_558 ∨ -b^{31, 19}_2 c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ p_558 ∨ -b^{31, 19}_1 c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ p_558 ∨ -b^{31, 19}_0 c in DIMACS: 15185 15186 -15187 558 -15188 0 15185 15186 -15187 558 -15189 0 15185 15186 -15187 558 -15190 0 c 0-1 --> -1 c (-b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ -b^{31, 18}_0 ∧ -p_558) -> ( b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ b^{31, 19}_0) c in CNF: c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ p_558 ∨ b^{31, 19}_2 c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ p_558 ∨ -b^{31, 19}_1 c b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ p_558 ∨ b^{31, 19}_0 c in DIMACS: 15185 15186 15187 558 15188 0 15185 15186 15187 558 -15189 0 15185 15186 15187 558 15190 0 c -1-1 --> -2 c ( b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ b^{31, 18}_0 ∧ -p_558) -> ( b^{31, 19}_2 ∧ b^{31, 19}_1 ∧ -b^{31, 19}_0) c in CNF: c -b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ p_558 ∨ b^{31, 19}_2 c -b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ p_558 ∨ b^{31, 19}_1 c -b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ p_558 ∨ -b^{31, 19}_0 c in DIMACS: -15185 15186 -15187 558 15188 0 -15185 15186 -15187 558 15189 0 -15185 15186 -15187 558 -15190 0 c -2-1 --> break c ( b^{31, 18}_2 ∧ b^{31, 18}_1 ∧ -b^{31, 18}_0 ∧ -p_558) -> break c in CNF: c -b^{31, 18}_2 ∨ -b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ p_558 ∨ break c in DIMACS: -15185 -15186 15187 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 18}_2 ∧ -b^{31, 18}_1 ∧ -b^{31, 18}_0 ∧ true) c in CNF: c -b^{31, 18}_2 ∨ b^{31, 18}_1 ∨ b^{31, 18}_0 ∨ false c in DIMACS: -15185 15186 15187 0 c 3 does not represent an automaton state. c -(-b^{31, 18}_2 ∧ b^{31, 18}_1 ∧ b^{31, 18}_0 ∧ true) c in CNF: c b^{31, 18}_2 ∨ -b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ false c in DIMACS: 15185 -15186 -15187 0 c -3 does not represent an automaton state. c -( b^{31, 18}_2 ∧ b^{31, 18}_1 ∧ b^{31, 18}_0 ∧ true) c in CNF: c -b^{31, 18}_2 ∨ -b^{31, 18}_1 ∨ -b^{31, 18}_0 ∨ false c in DIMACS: -15185 -15186 -15187 0 c i = 19 c -2+1 --> -1 c ( b^{31, 19}_2 ∧ b^{31, 19}_1 ∧ -b^{31, 19}_0 ∧ p_589) -> ( b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ b^{31, 20}_0) c in CNF: c -b^{31, 19}_2 ∨ -b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ -p_589 ∨ b^{31, 20}_2 c -b^{31, 19}_2 ∨ -b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ -p_589 ∨ -b^{31, 20}_1 c -b^{31, 19}_2 ∨ -b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ -p_589 ∨ b^{31, 20}_0 c in DIMACS: -15188 -15189 15190 -589 15191 0 -15188 -15189 15190 -589 -15192 0 -15188 -15189 15190 -589 15193 0 c -1+1 --> 0 c ( b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ b^{31, 19}_0 ∧ p_589) -> (-b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ -b^{31, 20}_0) c in CNF: c -b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ -p_589 ∨ -b^{31, 20}_2 c -b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ -p_589 ∨ -b^{31, 20}_1 c -b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ -p_589 ∨ -b^{31, 20}_0 c in DIMACS: -15188 15189 -15190 -589 -15191 0 -15188 15189 -15190 -589 -15192 0 -15188 15189 -15190 -589 -15193 0 c 0+1 --> 1 c (-b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ -b^{31, 19}_0 ∧ p_589) -> (-b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ b^{31, 20}_0) c in CNF: c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ -p_589 ∨ -b^{31, 20}_2 c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ -p_589 ∨ -b^{31, 20}_1 c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ -p_589 ∨ b^{31, 20}_0 c in DIMACS: 15188 15189 15190 -589 -15191 0 15188 15189 15190 -589 -15192 0 15188 15189 15190 -589 15193 0 c 1+1 --> 2 c (-b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ b^{31, 19}_0 ∧ p_589) -> (-b^{31, 20}_2 ∧ b^{31, 20}_1 ∧ -b^{31, 20}_0) c in CNF: c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ -p_589 ∨ -b^{31, 20}_2 c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ -p_589 ∨ b^{31, 20}_1 c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ -p_589 ∨ -b^{31, 20}_0 c in DIMACS: 15188 15189 -15190 -589 -15191 0 15188 15189 -15190 -589 15192 0 15188 15189 -15190 -589 -15193 0 c 2+1 --> break c (-b^{31, 19}_2 ∧ b^{31, 19}_1 ∧ -b^{31, 19}_0 ∧ p_589) -> break c in CNF: c b^{31, 19}_2 ∨ -b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ -p_589 ∨ break c in DIMACS: 15188 -15189 15190 -589 1162 0 c 2-1 --> 1 c (-b^{31, 19}_2 ∧ b^{31, 19}_1 ∧ -b^{31, 19}_0 ∧ -p_589) -> (-b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ b^{31, 20}_0) c in CNF: c b^{31, 19}_2 ∨ -b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ p_589 ∨ -b^{31, 20}_2 c b^{31, 19}_2 ∨ -b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ p_589 ∨ -b^{31, 20}_1 c b^{31, 19}_2 ∨ -b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ p_589 ∨ b^{31, 20}_0 c in DIMACS: 15188 -15189 15190 589 -15191 0 15188 -15189 15190 589 -15192 0 15188 -15189 15190 589 15193 0 c 1-1 --> 0 c (-b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ b^{31, 19}_0 ∧ -p_589) -> (-b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ -b^{31, 20}_0) c in CNF: c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ p_589 ∨ -b^{31, 20}_2 c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ p_589 ∨ -b^{31, 20}_1 c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ p_589 ∨ -b^{31, 20}_0 c in DIMACS: 15188 15189 -15190 589 -15191 0 15188 15189 -15190 589 -15192 0 15188 15189 -15190 589 -15193 0 c 0-1 --> -1 c (-b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ -b^{31, 19}_0 ∧ -p_589) -> ( b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ b^{31, 20}_0) c in CNF: c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ p_589 ∨ b^{31, 20}_2 c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ p_589 ∨ -b^{31, 20}_1 c b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ p_589 ∨ b^{31, 20}_0 c in DIMACS: 15188 15189 15190 589 15191 0 15188 15189 15190 589 -15192 0 15188 15189 15190 589 15193 0 c -1-1 --> -2 c ( b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ b^{31, 19}_0 ∧ -p_589) -> ( b^{31, 20}_2 ∧ b^{31, 20}_1 ∧ -b^{31, 20}_0) c in CNF: c -b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ p_589 ∨ b^{31, 20}_2 c -b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ p_589 ∨ b^{31, 20}_1 c -b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ p_589 ∨ -b^{31, 20}_0 c in DIMACS: -15188 15189 -15190 589 15191 0 -15188 15189 -15190 589 15192 0 -15188 15189 -15190 589 -15193 0 c -2-1 --> break c ( b^{31, 19}_2 ∧ b^{31, 19}_1 ∧ -b^{31, 19}_0 ∧ -p_589) -> break c in CNF: c -b^{31, 19}_2 ∨ -b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ p_589 ∨ break c in DIMACS: -15188 -15189 15190 589 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 19}_2 ∧ -b^{31, 19}_1 ∧ -b^{31, 19}_0 ∧ true) c in CNF: c -b^{31, 19}_2 ∨ b^{31, 19}_1 ∨ b^{31, 19}_0 ∨ false c in DIMACS: -15188 15189 15190 0 c 3 does not represent an automaton state. c -(-b^{31, 19}_2 ∧ b^{31, 19}_1 ∧ b^{31, 19}_0 ∧ true) c in CNF: c b^{31, 19}_2 ∨ -b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ false c in DIMACS: 15188 -15189 -15190 0 c -3 does not represent an automaton state. c -( b^{31, 19}_2 ∧ b^{31, 19}_1 ∧ b^{31, 19}_0 ∧ true) c in CNF: c -b^{31, 19}_2 ∨ -b^{31, 19}_1 ∨ -b^{31, 19}_0 ∨ false c in DIMACS: -15188 -15189 -15190 0 c i = 20 c -2+1 --> -1 c ( b^{31, 20}_2 ∧ b^{31, 20}_1 ∧ -b^{31, 20}_0 ∧ p_620) -> ( b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ b^{31, 21}_0) c in CNF: c -b^{31, 20}_2 ∨ -b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ -p_620 ∨ b^{31, 21}_2 c -b^{31, 20}_2 ∨ -b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ -p_620 ∨ -b^{31, 21}_1 c -b^{31, 20}_2 ∨ -b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ -p_620 ∨ b^{31, 21}_0 c in DIMACS: -15191 -15192 15193 -620 15194 0 -15191 -15192 15193 -620 -15195 0 -15191 -15192 15193 -620 15196 0 c -1+1 --> 0 c ( b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ b^{31, 20}_0 ∧ p_620) -> (-b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ -b^{31, 21}_0) c in CNF: c -b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ -p_620 ∨ -b^{31, 21}_2 c -b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ -p_620 ∨ -b^{31, 21}_1 c -b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ -p_620 ∨ -b^{31, 21}_0 c in DIMACS: -15191 15192 -15193 -620 -15194 0 -15191 15192 -15193 -620 -15195 0 -15191 15192 -15193 -620 -15196 0 c 0+1 --> 1 c (-b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ -b^{31, 20}_0 ∧ p_620) -> (-b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ b^{31, 21}_0) c in CNF: c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ -p_620 ∨ -b^{31, 21}_2 c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ -p_620 ∨ -b^{31, 21}_1 c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ -p_620 ∨ b^{31, 21}_0 c in DIMACS: 15191 15192 15193 -620 -15194 0 15191 15192 15193 -620 -15195 0 15191 15192 15193 -620 15196 0 c 1+1 --> 2 c (-b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ b^{31, 20}_0 ∧ p_620) -> (-b^{31, 21}_2 ∧ b^{31, 21}_1 ∧ -b^{31, 21}_0) c in CNF: c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ -p_620 ∨ -b^{31, 21}_2 c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ -p_620 ∨ b^{31, 21}_1 c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ -p_620 ∨ -b^{31, 21}_0 c in DIMACS: 15191 15192 -15193 -620 -15194 0 15191 15192 -15193 -620 15195 0 15191 15192 -15193 -620 -15196 0 c 2+1 --> break c (-b^{31, 20}_2 ∧ b^{31, 20}_1 ∧ -b^{31, 20}_0 ∧ p_620) -> break c in CNF: c b^{31, 20}_2 ∨ -b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ -p_620 ∨ break c in DIMACS: 15191 -15192 15193 -620 1162 0 c 2-1 --> 1 c (-b^{31, 20}_2 ∧ b^{31, 20}_1 ∧ -b^{31, 20}_0 ∧ -p_620) -> (-b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ b^{31, 21}_0) c in CNF: c b^{31, 20}_2 ∨ -b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ p_620 ∨ -b^{31, 21}_2 c b^{31, 20}_2 ∨ -b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ p_620 ∨ -b^{31, 21}_1 c b^{31, 20}_2 ∨ -b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ p_620 ∨ b^{31, 21}_0 c in DIMACS: 15191 -15192 15193 620 -15194 0 15191 -15192 15193 620 -15195 0 15191 -15192 15193 620 15196 0 c 1-1 --> 0 c (-b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ b^{31, 20}_0 ∧ -p_620) -> (-b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ -b^{31, 21}_0) c in CNF: c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ p_620 ∨ -b^{31, 21}_2 c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ p_620 ∨ -b^{31, 21}_1 c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ p_620 ∨ -b^{31, 21}_0 c in DIMACS: 15191 15192 -15193 620 -15194 0 15191 15192 -15193 620 -15195 0 15191 15192 -15193 620 -15196 0 c 0-1 --> -1 c (-b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ -b^{31, 20}_0 ∧ -p_620) -> ( b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ b^{31, 21}_0) c in CNF: c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ p_620 ∨ b^{31, 21}_2 c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ p_620 ∨ -b^{31, 21}_1 c b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ p_620 ∨ b^{31, 21}_0 c in DIMACS: 15191 15192 15193 620 15194 0 15191 15192 15193 620 -15195 0 15191 15192 15193 620 15196 0 c -1-1 --> -2 c ( b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ b^{31, 20}_0 ∧ -p_620) -> ( b^{31, 21}_2 ∧ b^{31, 21}_1 ∧ -b^{31, 21}_0) c in CNF: c -b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ p_620 ∨ b^{31, 21}_2 c -b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ p_620 ∨ b^{31, 21}_1 c -b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ p_620 ∨ -b^{31, 21}_0 c in DIMACS: -15191 15192 -15193 620 15194 0 -15191 15192 -15193 620 15195 0 -15191 15192 -15193 620 -15196 0 c -2-1 --> break c ( b^{31, 20}_2 ∧ b^{31, 20}_1 ∧ -b^{31, 20}_0 ∧ -p_620) -> break c in CNF: c -b^{31, 20}_2 ∨ -b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ p_620 ∨ break c in DIMACS: -15191 -15192 15193 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 20}_2 ∧ -b^{31, 20}_1 ∧ -b^{31, 20}_0 ∧ true) c in CNF: c -b^{31, 20}_2 ∨ b^{31, 20}_1 ∨ b^{31, 20}_0 ∨ false c in DIMACS: -15191 15192 15193 0 c 3 does not represent an automaton state. c -(-b^{31, 20}_2 ∧ b^{31, 20}_1 ∧ b^{31, 20}_0 ∧ true) c in CNF: c b^{31, 20}_2 ∨ -b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ false c in DIMACS: 15191 -15192 -15193 0 c -3 does not represent an automaton state. c -( b^{31, 20}_2 ∧ b^{31, 20}_1 ∧ b^{31, 20}_0 ∧ true) c in CNF: c -b^{31, 20}_2 ∨ -b^{31, 20}_1 ∨ -b^{31, 20}_0 ∨ false c in DIMACS: -15191 -15192 -15193 0 c i = 21 c -2+1 --> -1 c ( b^{31, 21}_2 ∧ b^{31, 21}_1 ∧ -b^{31, 21}_0 ∧ p_651) -> ( b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ b^{31, 22}_0) c in CNF: c -b^{31, 21}_2 ∨ -b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ -p_651 ∨ b^{31, 22}_2 c -b^{31, 21}_2 ∨ -b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ -p_651 ∨ -b^{31, 22}_1 c -b^{31, 21}_2 ∨ -b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ -p_651 ∨ b^{31, 22}_0 c in DIMACS: -15194 -15195 15196 -651 15197 0 -15194 -15195 15196 -651 -15198 0 -15194 -15195 15196 -651 15199 0 c -1+1 --> 0 c ( b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ b^{31, 21}_0 ∧ p_651) -> (-b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ -b^{31, 22}_0) c in CNF: c -b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ -p_651 ∨ -b^{31, 22}_2 c -b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ -p_651 ∨ -b^{31, 22}_1 c -b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ -p_651 ∨ -b^{31, 22}_0 c in DIMACS: -15194 15195 -15196 -651 -15197 0 -15194 15195 -15196 -651 -15198 0 -15194 15195 -15196 -651 -15199 0 c 0+1 --> 1 c (-b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ -b^{31, 21}_0 ∧ p_651) -> (-b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ b^{31, 22}_0) c in CNF: c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ -p_651 ∨ -b^{31, 22}_2 c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ -p_651 ∨ -b^{31, 22}_1 c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ -p_651 ∨ b^{31, 22}_0 c in DIMACS: 15194 15195 15196 -651 -15197 0 15194 15195 15196 -651 -15198 0 15194 15195 15196 -651 15199 0 c 1+1 --> 2 c (-b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ b^{31, 21}_0 ∧ p_651) -> (-b^{31, 22}_2 ∧ b^{31, 22}_1 ∧ -b^{31, 22}_0) c in CNF: c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ -p_651 ∨ -b^{31, 22}_2 c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ -p_651 ∨ b^{31, 22}_1 c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ -p_651 ∨ -b^{31, 22}_0 c in DIMACS: 15194 15195 -15196 -651 -15197 0 15194 15195 -15196 -651 15198 0 15194 15195 -15196 -651 -15199 0 c 2+1 --> break c (-b^{31, 21}_2 ∧ b^{31, 21}_1 ∧ -b^{31, 21}_0 ∧ p_651) -> break c in CNF: c b^{31, 21}_2 ∨ -b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ -p_651 ∨ break c in DIMACS: 15194 -15195 15196 -651 1162 0 c 2-1 --> 1 c (-b^{31, 21}_2 ∧ b^{31, 21}_1 ∧ -b^{31, 21}_0 ∧ -p_651) -> (-b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ b^{31, 22}_0) c in CNF: c b^{31, 21}_2 ∨ -b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ p_651 ∨ -b^{31, 22}_2 c b^{31, 21}_2 ∨ -b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ p_651 ∨ -b^{31, 22}_1 c b^{31, 21}_2 ∨ -b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ p_651 ∨ b^{31, 22}_0 c in DIMACS: 15194 -15195 15196 651 -15197 0 15194 -15195 15196 651 -15198 0 15194 -15195 15196 651 15199 0 c 1-1 --> 0 c (-b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ b^{31, 21}_0 ∧ -p_651) -> (-b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ -b^{31, 22}_0) c in CNF: c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ p_651 ∨ -b^{31, 22}_2 c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ p_651 ∨ -b^{31, 22}_1 c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ p_651 ∨ -b^{31, 22}_0 c in DIMACS: 15194 15195 -15196 651 -15197 0 15194 15195 -15196 651 -15198 0 15194 15195 -15196 651 -15199 0 c 0-1 --> -1 c (-b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ -b^{31, 21}_0 ∧ -p_651) -> ( b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ b^{31, 22}_0) c in CNF: c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ p_651 ∨ b^{31, 22}_2 c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ p_651 ∨ -b^{31, 22}_1 c b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ p_651 ∨ b^{31, 22}_0 c in DIMACS: 15194 15195 15196 651 15197 0 15194 15195 15196 651 -15198 0 15194 15195 15196 651 15199 0 c -1-1 --> -2 c ( b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ b^{31, 21}_0 ∧ -p_651) -> ( b^{31, 22}_2 ∧ b^{31, 22}_1 ∧ -b^{31, 22}_0) c in CNF: c -b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ p_651 ∨ b^{31, 22}_2 c -b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ p_651 ∨ b^{31, 22}_1 c -b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ p_651 ∨ -b^{31, 22}_0 c in DIMACS: -15194 15195 -15196 651 15197 0 -15194 15195 -15196 651 15198 0 -15194 15195 -15196 651 -15199 0 c -2-1 --> break c ( b^{31, 21}_2 ∧ b^{31, 21}_1 ∧ -b^{31, 21}_0 ∧ -p_651) -> break c in CNF: c -b^{31, 21}_2 ∨ -b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ p_651 ∨ break c in DIMACS: -15194 -15195 15196 651 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 21}_2 ∧ -b^{31, 21}_1 ∧ -b^{31, 21}_0 ∧ true) c in CNF: c -b^{31, 21}_2 ∨ b^{31, 21}_1 ∨ b^{31, 21}_0 ∨ false c in DIMACS: -15194 15195 15196 0 c 3 does not represent an automaton state. c -(-b^{31, 21}_2 ∧ b^{31, 21}_1 ∧ b^{31, 21}_0 ∧ true) c in CNF: c b^{31, 21}_2 ∨ -b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ false c in DIMACS: 15194 -15195 -15196 0 c -3 does not represent an automaton state. c -( b^{31, 21}_2 ∧ b^{31, 21}_1 ∧ b^{31, 21}_0 ∧ true) c in CNF: c -b^{31, 21}_2 ∨ -b^{31, 21}_1 ∨ -b^{31, 21}_0 ∨ false c in DIMACS: -15194 -15195 -15196 0 c i = 22 c -2+1 --> -1 c ( b^{31, 22}_2 ∧ b^{31, 22}_1 ∧ -b^{31, 22}_0 ∧ p_682) -> ( b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ b^{31, 23}_0) c in CNF: c -b^{31, 22}_2 ∨ -b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ -p_682 ∨ b^{31, 23}_2 c -b^{31, 22}_2 ∨ -b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ -p_682 ∨ -b^{31, 23}_1 c -b^{31, 22}_2 ∨ -b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ -p_682 ∨ b^{31, 23}_0 c in DIMACS: -15197 -15198 15199 -682 15200 0 -15197 -15198 15199 -682 -15201 0 -15197 -15198 15199 -682 15202 0 c -1+1 --> 0 c ( b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ b^{31, 22}_0 ∧ p_682) -> (-b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ -b^{31, 23}_0) c in CNF: c -b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ -p_682 ∨ -b^{31, 23}_2 c -b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ -p_682 ∨ -b^{31, 23}_1 c -b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ -p_682 ∨ -b^{31, 23}_0 c in DIMACS: -15197 15198 -15199 -682 -15200 0 -15197 15198 -15199 -682 -15201 0 -15197 15198 -15199 -682 -15202 0 c 0+1 --> 1 c (-b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ -b^{31, 22}_0 ∧ p_682) -> (-b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ b^{31, 23}_0) c in CNF: c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ -p_682 ∨ -b^{31, 23}_2 c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ -p_682 ∨ -b^{31, 23}_1 c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ -p_682 ∨ b^{31, 23}_0 c in DIMACS: 15197 15198 15199 -682 -15200 0 15197 15198 15199 -682 -15201 0 15197 15198 15199 -682 15202 0 c 1+1 --> 2 c (-b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ b^{31, 22}_0 ∧ p_682) -> (-b^{31, 23}_2 ∧ b^{31, 23}_1 ∧ -b^{31, 23}_0) c in CNF: c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ -p_682 ∨ -b^{31, 23}_2 c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ -p_682 ∨ b^{31, 23}_1 c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ -p_682 ∨ -b^{31, 23}_0 c in DIMACS: 15197 15198 -15199 -682 -15200 0 15197 15198 -15199 -682 15201 0 15197 15198 -15199 -682 -15202 0 c 2+1 --> break c (-b^{31, 22}_2 ∧ b^{31, 22}_1 ∧ -b^{31, 22}_0 ∧ p_682) -> break c in CNF: c b^{31, 22}_2 ∨ -b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ -p_682 ∨ break c in DIMACS: 15197 -15198 15199 -682 1162 0 c 2-1 --> 1 c (-b^{31, 22}_2 ∧ b^{31, 22}_1 ∧ -b^{31, 22}_0 ∧ -p_682) -> (-b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ b^{31, 23}_0) c in CNF: c b^{31, 22}_2 ∨ -b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ p_682 ∨ -b^{31, 23}_2 c b^{31, 22}_2 ∨ -b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ p_682 ∨ -b^{31, 23}_1 c b^{31, 22}_2 ∨ -b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ p_682 ∨ b^{31, 23}_0 c in DIMACS: 15197 -15198 15199 682 -15200 0 15197 -15198 15199 682 -15201 0 15197 -15198 15199 682 15202 0 c 1-1 --> 0 c (-b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ b^{31, 22}_0 ∧ -p_682) -> (-b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ -b^{31, 23}_0) c in CNF: c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ p_682 ∨ -b^{31, 23}_2 c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ p_682 ∨ -b^{31, 23}_1 c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ p_682 ∨ -b^{31, 23}_0 c in DIMACS: 15197 15198 -15199 682 -15200 0 15197 15198 -15199 682 -15201 0 15197 15198 -15199 682 -15202 0 c 0-1 --> -1 c (-b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ -b^{31, 22}_0 ∧ -p_682) -> ( b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ b^{31, 23}_0) c in CNF: c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ p_682 ∨ b^{31, 23}_2 c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ p_682 ∨ -b^{31, 23}_1 c b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ p_682 ∨ b^{31, 23}_0 c in DIMACS: 15197 15198 15199 682 15200 0 15197 15198 15199 682 -15201 0 15197 15198 15199 682 15202 0 c -1-1 --> -2 c ( b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ b^{31, 22}_0 ∧ -p_682) -> ( b^{31, 23}_2 ∧ b^{31, 23}_1 ∧ -b^{31, 23}_0) c in CNF: c -b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ p_682 ∨ b^{31, 23}_2 c -b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ p_682 ∨ b^{31, 23}_1 c -b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ p_682 ∨ -b^{31, 23}_0 c in DIMACS: -15197 15198 -15199 682 15200 0 -15197 15198 -15199 682 15201 0 -15197 15198 -15199 682 -15202 0 c -2-1 --> break c ( b^{31, 22}_2 ∧ b^{31, 22}_1 ∧ -b^{31, 22}_0 ∧ -p_682) -> break c in CNF: c -b^{31, 22}_2 ∨ -b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ p_682 ∨ break c in DIMACS: -15197 -15198 15199 682 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 22}_2 ∧ -b^{31, 22}_1 ∧ -b^{31, 22}_0 ∧ true) c in CNF: c -b^{31, 22}_2 ∨ b^{31, 22}_1 ∨ b^{31, 22}_0 ∨ false c in DIMACS: -15197 15198 15199 0 c 3 does not represent an automaton state. c -(-b^{31, 22}_2 ∧ b^{31, 22}_1 ∧ b^{31, 22}_0 ∧ true) c in CNF: c b^{31, 22}_2 ∨ -b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ false c in DIMACS: 15197 -15198 -15199 0 c -3 does not represent an automaton state. c -( b^{31, 22}_2 ∧ b^{31, 22}_1 ∧ b^{31, 22}_0 ∧ true) c in CNF: c -b^{31, 22}_2 ∨ -b^{31, 22}_1 ∨ -b^{31, 22}_0 ∨ false c in DIMACS: -15197 -15198 -15199 0 c i = 23 c -2+1 --> -1 c ( b^{31, 23}_2 ∧ b^{31, 23}_1 ∧ -b^{31, 23}_0 ∧ p_713) -> ( b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ b^{31, 24}_0) c in CNF: c -b^{31, 23}_2 ∨ -b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ -p_713 ∨ b^{31, 24}_2 c -b^{31, 23}_2 ∨ -b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ -p_713 ∨ -b^{31, 24}_1 c -b^{31, 23}_2 ∨ -b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ -p_713 ∨ b^{31, 24}_0 c in DIMACS: -15200 -15201 15202 -713 15203 0 -15200 -15201 15202 -713 -15204 0 -15200 -15201 15202 -713 15205 0 c -1+1 --> 0 c ( b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ b^{31, 23}_0 ∧ p_713) -> (-b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ -b^{31, 24}_0) c in CNF: c -b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ -p_713 ∨ -b^{31, 24}_2 c -b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ -p_713 ∨ -b^{31, 24}_1 c -b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ -p_713 ∨ -b^{31, 24}_0 c in DIMACS: -15200 15201 -15202 -713 -15203 0 -15200 15201 -15202 -713 -15204 0 -15200 15201 -15202 -713 -15205 0 c 0+1 --> 1 c (-b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ -b^{31, 23}_0 ∧ p_713) -> (-b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ b^{31, 24}_0) c in CNF: c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ -p_713 ∨ -b^{31, 24}_2 c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ -p_713 ∨ -b^{31, 24}_1 c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ -p_713 ∨ b^{31, 24}_0 c in DIMACS: 15200 15201 15202 -713 -15203 0 15200 15201 15202 -713 -15204 0 15200 15201 15202 -713 15205 0 c 1+1 --> 2 c (-b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ b^{31, 23}_0 ∧ p_713) -> (-b^{31, 24}_2 ∧ b^{31, 24}_1 ∧ -b^{31, 24}_0) c in CNF: c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ -p_713 ∨ -b^{31, 24}_2 c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ -p_713 ∨ b^{31, 24}_1 c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ -p_713 ∨ -b^{31, 24}_0 c in DIMACS: 15200 15201 -15202 -713 -15203 0 15200 15201 -15202 -713 15204 0 15200 15201 -15202 -713 -15205 0 c 2+1 --> break c (-b^{31, 23}_2 ∧ b^{31, 23}_1 ∧ -b^{31, 23}_0 ∧ p_713) -> break c in CNF: c b^{31, 23}_2 ∨ -b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ -p_713 ∨ break c in DIMACS: 15200 -15201 15202 -713 1162 0 c 2-1 --> 1 c (-b^{31, 23}_2 ∧ b^{31, 23}_1 ∧ -b^{31, 23}_0 ∧ -p_713) -> (-b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ b^{31, 24}_0) c in CNF: c b^{31, 23}_2 ∨ -b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ p_713 ∨ -b^{31, 24}_2 c b^{31, 23}_2 ∨ -b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ p_713 ∨ -b^{31, 24}_1 c b^{31, 23}_2 ∨ -b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ p_713 ∨ b^{31, 24}_0 c in DIMACS: 15200 -15201 15202 713 -15203 0 15200 -15201 15202 713 -15204 0 15200 -15201 15202 713 15205 0 c 1-1 --> 0 c (-b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ b^{31, 23}_0 ∧ -p_713) -> (-b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ -b^{31, 24}_0) c in CNF: c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ p_713 ∨ -b^{31, 24}_2 c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ p_713 ∨ -b^{31, 24}_1 c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ p_713 ∨ -b^{31, 24}_0 c in DIMACS: 15200 15201 -15202 713 -15203 0 15200 15201 -15202 713 -15204 0 15200 15201 -15202 713 -15205 0 c 0-1 --> -1 c (-b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ -b^{31, 23}_0 ∧ -p_713) -> ( b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ b^{31, 24}_0) c in CNF: c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ p_713 ∨ b^{31, 24}_2 c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ p_713 ∨ -b^{31, 24}_1 c b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ p_713 ∨ b^{31, 24}_0 c in DIMACS: 15200 15201 15202 713 15203 0 15200 15201 15202 713 -15204 0 15200 15201 15202 713 15205 0 c -1-1 --> -2 c ( b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ b^{31, 23}_0 ∧ -p_713) -> ( b^{31, 24}_2 ∧ b^{31, 24}_1 ∧ -b^{31, 24}_0) c in CNF: c -b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ p_713 ∨ b^{31, 24}_2 c -b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ p_713 ∨ b^{31, 24}_1 c -b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ p_713 ∨ -b^{31, 24}_0 c in DIMACS: -15200 15201 -15202 713 15203 0 -15200 15201 -15202 713 15204 0 -15200 15201 -15202 713 -15205 0 c -2-1 --> break c ( b^{31, 23}_2 ∧ b^{31, 23}_1 ∧ -b^{31, 23}_0 ∧ -p_713) -> break c in CNF: c -b^{31, 23}_2 ∨ -b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ p_713 ∨ break c in DIMACS: -15200 -15201 15202 713 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 23}_2 ∧ -b^{31, 23}_1 ∧ -b^{31, 23}_0 ∧ true) c in CNF: c -b^{31, 23}_2 ∨ b^{31, 23}_1 ∨ b^{31, 23}_0 ∨ false c in DIMACS: -15200 15201 15202 0 c 3 does not represent an automaton state. c -(-b^{31, 23}_2 ∧ b^{31, 23}_1 ∧ b^{31, 23}_0 ∧ true) c in CNF: c b^{31, 23}_2 ∨ -b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ false c in DIMACS: 15200 -15201 -15202 0 c -3 does not represent an automaton state. c -( b^{31, 23}_2 ∧ b^{31, 23}_1 ∧ b^{31, 23}_0 ∧ true) c in CNF: c -b^{31, 23}_2 ∨ -b^{31, 23}_1 ∨ -b^{31, 23}_0 ∨ false c in DIMACS: -15200 -15201 -15202 0 c i = 24 c -2+1 --> -1 c ( b^{31, 24}_2 ∧ b^{31, 24}_1 ∧ -b^{31, 24}_0 ∧ p_744) -> ( b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ b^{31, 25}_0) c in CNF: c -b^{31, 24}_2 ∨ -b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ -p_744 ∨ b^{31, 25}_2 c -b^{31, 24}_2 ∨ -b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ -p_744 ∨ -b^{31, 25}_1 c -b^{31, 24}_2 ∨ -b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ -p_744 ∨ b^{31, 25}_0 c in DIMACS: -15203 -15204 15205 -744 15206 0 -15203 -15204 15205 -744 -15207 0 -15203 -15204 15205 -744 15208 0 c -1+1 --> 0 c ( b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ b^{31, 24}_0 ∧ p_744) -> (-b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ -b^{31, 25}_0) c in CNF: c -b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ -p_744 ∨ -b^{31, 25}_2 c -b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ -p_744 ∨ -b^{31, 25}_1 c -b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ -p_744 ∨ -b^{31, 25}_0 c in DIMACS: -15203 15204 -15205 -744 -15206 0 -15203 15204 -15205 -744 -15207 0 -15203 15204 -15205 -744 -15208 0 c 0+1 --> 1 c (-b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ -b^{31, 24}_0 ∧ p_744) -> (-b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ b^{31, 25}_0) c in CNF: c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ -p_744 ∨ -b^{31, 25}_2 c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ -p_744 ∨ -b^{31, 25}_1 c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ -p_744 ∨ b^{31, 25}_0 c in DIMACS: 15203 15204 15205 -744 -15206 0 15203 15204 15205 -744 -15207 0 15203 15204 15205 -744 15208 0 c 1+1 --> 2 c (-b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ b^{31, 24}_0 ∧ p_744) -> (-b^{31, 25}_2 ∧ b^{31, 25}_1 ∧ -b^{31, 25}_0) c in CNF: c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ -p_744 ∨ -b^{31, 25}_2 c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ -p_744 ∨ b^{31, 25}_1 c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ -p_744 ∨ -b^{31, 25}_0 c in DIMACS: 15203 15204 -15205 -744 -15206 0 15203 15204 -15205 -744 15207 0 15203 15204 -15205 -744 -15208 0 c 2+1 --> break c (-b^{31, 24}_2 ∧ b^{31, 24}_1 ∧ -b^{31, 24}_0 ∧ p_744) -> break c in CNF: c b^{31, 24}_2 ∨ -b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ -p_744 ∨ break c in DIMACS: 15203 -15204 15205 -744 1162 0 c 2-1 --> 1 c (-b^{31, 24}_2 ∧ b^{31, 24}_1 ∧ -b^{31, 24}_0 ∧ -p_744) -> (-b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ b^{31, 25}_0) c in CNF: c b^{31, 24}_2 ∨ -b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ p_744 ∨ -b^{31, 25}_2 c b^{31, 24}_2 ∨ -b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ p_744 ∨ -b^{31, 25}_1 c b^{31, 24}_2 ∨ -b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ p_744 ∨ b^{31, 25}_0 c in DIMACS: 15203 -15204 15205 744 -15206 0 15203 -15204 15205 744 -15207 0 15203 -15204 15205 744 15208 0 c 1-1 --> 0 c (-b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ b^{31, 24}_0 ∧ -p_744) -> (-b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ -b^{31, 25}_0) c in CNF: c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ p_744 ∨ -b^{31, 25}_2 c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ p_744 ∨ -b^{31, 25}_1 c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ p_744 ∨ -b^{31, 25}_0 c in DIMACS: 15203 15204 -15205 744 -15206 0 15203 15204 -15205 744 -15207 0 15203 15204 -15205 744 -15208 0 c 0-1 --> -1 c (-b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ -b^{31, 24}_0 ∧ -p_744) -> ( b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ b^{31, 25}_0) c in CNF: c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ p_744 ∨ b^{31, 25}_2 c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ p_744 ∨ -b^{31, 25}_1 c b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ p_744 ∨ b^{31, 25}_0 c in DIMACS: 15203 15204 15205 744 15206 0 15203 15204 15205 744 -15207 0 15203 15204 15205 744 15208 0 c -1-1 --> -2 c ( b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ b^{31, 24}_0 ∧ -p_744) -> ( b^{31, 25}_2 ∧ b^{31, 25}_1 ∧ -b^{31, 25}_0) c in CNF: c -b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ p_744 ∨ b^{31, 25}_2 c -b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ p_744 ∨ b^{31, 25}_1 c -b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ p_744 ∨ -b^{31, 25}_0 c in DIMACS: -15203 15204 -15205 744 15206 0 -15203 15204 -15205 744 15207 0 -15203 15204 -15205 744 -15208 0 c -2-1 --> break c ( b^{31, 24}_2 ∧ b^{31, 24}_1 ∧ -b^{31, 24}_0 ∧ -p_744) -> break c in CNF: c -b^{31, 24}_2 ∨ -b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ p_744 ∨ break c in DIMACS: -15203 -15204 15205 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 24}_2 ∧ -b^{31, 24}_1 ∧ -b^{31, 24}_0 ∧ true) c in CNF: c -b^{31, 24}_2 ∨ b^{31, 24}_1 ∨ b^{31, 24}_0 ∨ false c in DIMACS: -15203 15204 15205 0 c 3 does not represent an automaton state. c -(-b^{31, 24}_2 ∧ b^{31, 24}_1 ∧ b^{31, 24}_0 ∧ true) c in CNF: c b^{31, 24}_2 ∨ -b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ false c in DIMACS: 15203 -15204 -15205 0 c -3 does not represent an automaton state. c -( b^{31, 24}_2 ∧ b^{31, 24}_1 ∧ b^{31, 24}_0 ∧ true) c in CNF: c -b^{31, 24}_2 ∨ -b^{31, 24}_1 ∨ -b^{31, 24}_0 ∨ false c in DIMACS: -15203 -15204 -15205 0 c i = 25 c -2+1 --> -1 c ( b^{31, 25}_2 ∧ b^{31, 25}_1 ∧ -b^{31, 25}_0 ∧ p_775) -> ( b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ b^{31, 26}_0) c in CNF: c -b^{31, 25}_2 ∨ -b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ -p_775 ∨ b^{31, 26}_2 c -b^{31, 25}_2 ∨ -b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ -p_775 ∨ -b^{31, 26}_1 c -b^{31, 25}_2 ∨ -b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ -p_775 ∨ b^{31, 26}_0 c in DIMACS: -15206 -15207 15208 -775 15209 0 -15206 -15207 15208 -775 -15210 0 -15206 -15207 15208 -775 15211 0 c -1+1 --> 0 c ( b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ b^{31, 25}_0 ∧ p_775) -> (-b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ -b^{31, 26}_0) c in CNF: c -b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ -p_775 ∨ -b^{31, 26}_2 c -b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ -p_775 ∨ -b^{31, 26}_1 c -b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ -p_775 ∨ -b^{31, 26}_0 c in DIMACS: -15206 15207 -15208 -775 -15209 0 -15206 15207 -15208 -775 -15210 0 -15206 15207 -15208 -775 -15211 0 c 0+1 --> 1 c (-b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ -b^{31, 25}_0 ∧ p_775) -> (-b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ b^{31, 26}_0) c in CNF: c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ -p_775 ∨ -b^{31, 26}_2 c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ -p_775 ∨ -b^{31, 26}_1 c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ -p_775 ∨ b^{31, 26}_0 c in DIMACS: 15206 15207 15208 -775 -15209 0 15206 15207 15208 -775 -15210 0 15206 15207 15208 -775 15211 0 c 1+1 --> 2 c (-b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ b^{31, 25}_0 ∧ p_775) -> (-b^{31, 26}_2 ∧ b^{31, 26}_1 ∧ -b^{31, 26}_0) c in CNF: c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ -p_775 ∨ -b^{31, 26}_2 c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ -p_775 ∨ b^{31, 26}_1 c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ -p_775 ∨ -b^{31, 26}_0 c in DIMACS: 15206 15207 -15208 -775 -15209 0 15206 15207 -15208 -775 15210 0 15206 15207 -15208 -775 -15211 0 c 2+1 --> break c (-b^{31, 25}_2 ∧ b^{31, 25}_1 ∧ -b^{31, 25}_0 ∧ p_775) -> break c in CNF: c b^{31, 25}_2 ∨ -b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ -p_775 ∨ break c in DIMACS: 15206 -15207 15208 -775 1162 0 c 2-1 --> 1 c (-b^{31, 25}_2 ∧ b^{31, 25}_1 ∧ -b^{31, 25}_0 ∧ -p_775) -> (-b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ b^{31, 26}_0) c in CNF: c b^{31, 25}_2 ∨ -b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ p_775 ∨ -b^{31, 26}_2 c b^{31, 25}_2 ∨ -b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ p_775 ∨ -b^{31, 26}_1 c b^{31, 25}_2 ∨ -b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ p_775 ∨ b^{31, 26}_0 c in DIMACS: 15206 -15207 15208 775 -15209 0 15206 -15207 15208 775 -15210 0 15206 -15207 15208 775 15211 0 c 1-1 --> 0 c (-b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ b^{31, 25}_0 ∧ -p_775) -> (-b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ -b^{31, 26}_0) c in CNF: c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ p_775 ∨ -b^{31, 26}_2 c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ p_775 ∨ -b^{31, 26}_1 c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ p_775 ∨ -b^{31, 26}_0 c in DIMACS: 15206 15207 -15208 775 -15209 0 15206 15207 -15208 775 -15210 0 15206 15207 -15208 775 -15211 0 c 0-1 --> -1 c (-b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ -b^{31, 25}_0 ∧ -p_775) -> ( b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ b^{31, 26}_0) c in CNF: c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ p_775 ∨ b^{31, 26}_2 c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ p_775 ∨ -b^{31, 26}_1 c b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ p_775 ∨ b^{31, 26}_0 c in DIMACS: 15206 15207 15208 775 15209 0 15206 15207 15208 775 -15210 0 15206 15207 15208 775 15211 0 c -1-1 --> -2 c ( b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ b^{31, 25}_0 ∧ -p_775) -> ( b^{31, 26}_2 ∧ b^{31, 26}_1 ∧ -b^{31, 26}_0) c in CNF: c -b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ p_775 ∨ b^{31, 26}_2 c -b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ p_775 ∨ b^{31, 26}_1 c -b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ p_775 ∨ -b^{31, 26}_0 c in DIMACS: -15206 15207 -15208 775 15209 0 -15206 15207 -15208 775 15210 0 -15206 15207 -15208 775 -15211 0 c -2-1 --> break c ( b^{31, 25}_2 ∧ b^{31, 25}_1 ∧ -b^{31, 25}_0 ∧ -p_775) -> break c in CNF: c -b^{31, 25}_2 ∨ -b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ p_775 ∨ break c in DIMACS: -15206 -15207 15208 775 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 25}_2 ∧ -b^{31, 25}_1 ∧ -b^{31, 25}_0 ∧ true) c in CNF: c -b^{31, 25}_2 ∨ b^{31, 25}_1 ∨ b^{31, 25}_0 ∨ false c in DIMACS: -15206 15207 15208 0 c 3 does not represent an automaton state. c -(-b^{31, 25}_2 ∧ b^{31, 25}_1 ∧ b^{31, 25}_0 ∧ true) c in CNF: c b^{31, 25}_2 ∨ -b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ false c in DIMACS: 15206 -15207 -15208 0 c -3 does not represent an automaton state. c -( b^{31, 25}_2 ∧ b^{31, 25}_1 ∧ b^{31, 25}_0 ∧ true) c in CNF: c -b^{31, 25}_2 ∨ -b^{31, 25}_1 ∨ -b^{31, 25}_0 ∨ false c in DIMACS: -15206 -15207 -15208 0 c i = 26 c -2+1 --> -1 c ( b^{31, 26}_2 ∧ b^{31, 26}_1 ∧ -b^{31, 26}_0 ∧ p_806) -> ( b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ b^{31, 27}_0) c in CNF: c -b^{31, 26}_2 ∨ -b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ -p_806 ∨ b^{31, 27}_2 c -b^{31, 26}_2 ∨ -b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ -p_806 ∨ -b^{31, 27}_1 c -b^{31, 26}_2 ∨ -b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ -p_806 ∨ b^{31, 27}_0 c in DIMACS: -15209 -15210 15211 -806 15212 0 -15209 -15210 15211 -806 -15213 0 -15209 -15210 15211 -806 15214 0 c -1+1 --> 0 c ( b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ b^{31, 26}_0 ∧ p_806) -> (-b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ -b^{31, 27}_0) c in CNF: c -b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ -p_806 ∨ -b^{31, 27}_2 c -b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ -p_806 ∨ -b^{31, 27}_1 c -b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ -p_806 ∨ -b^{31, 27}_0 c in DIMACS: -15209 15210 -15211 -806 -15212 0 -15209 15210 -15211 -806 -15213 0 -15209 15210 -15211 -806 -15214 0 c 0+1 --> 1 c (-b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ -b^{31, 26}_0 ∧ p_806) -> (-b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ b^{31, 27}_0) c in CNF: c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ -p_806 ∨ -b^{31, 27}_2 c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ -p_806 ∨ -b^{31, 27}_1 c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ -p_806 ∨ b^{31, 27}_0 c in DIMACS: 15209 15210 15211 -806 -15212 0 15209 15210 15211 -806 -15213 0 15209 15210 15211 -806 15214 0 c 1+1 --> 2 c (-b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ b^{31, 26}_0 ∧ p_806) -> (-b^{31, 27}_2 ∧ b^{31, 27}_1 ∧ -b^{31, 27}_0) c in CNF: c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ -p_806 ∨ -b^{31, 27}_2 c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ -p_806 ∨ b^{31, 27}_1 c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ -p_806 ∨ -b^{31, 27}_0 c in DIMACS: 15209 15210 -15211 -806 -15212 0 15209 15210 -15211 -806 15213 0 15209 15210 -15211 -806 -15214 0 c 2+1 --> break c (-b^{31, 26}_2 ∧ b^{31, 26}_1 ∧ -b^{31, 26}_0 ∧ p_806) -> break c in CNF: c b^{31, 26}_2 ∨ -b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ -p_806 ∨ break c in DIMACS: 15209 -15210 15211 -806 1162 0 c 2-1 --> 1 c (-b^{31, 26}_2 ∧ b^{31, 26}_1 ∧ -b^{31, 26}_0 ∧ -p_806) -> (-b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ b^{31, 27}_0) c in CNF: c b^{31, 26}_2 ∨ -b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ p_806 ∨ -b^{31, 27}_2 c b^{31, 26}_2 ∨ -b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ p_806 ∨ -b^{31, 27}_1 c b^{31, 26}_2 ∨ -b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ p_806 ∨ b^{31, 27}_0 c in DIMACS: 15209 -15210 15211 806 -15212 0 15209 -15210 15211 806 -15213 0 15209 -15210 15211 806 15214 0 c 1-1 --> 0 c (-b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ b^{31, 26}_0 ∧ -p_806) -> (-b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ -b^{31, 27}_0) c in CNF: c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ p_806 ∨ -b^{31, 27}_2 c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ p_806 ∨ -b^{31, 27}_1 c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ p_806 ∨ -b^{31, 27}_0 c in DIMACS: 15209 15210 -15211 806 -15212 0 15209 15210 -15211 806 -15213 0 15209 15210 -15211 806 -15214 0 c 0-1 --> -1 c (-b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ -b^{31, 26}_0 ∧ -p_806) -> ( b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ b^{31, 27}_0) c in CNF: c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ p_806 ∨ b^{31, 27}_2 c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ p_806 ∨ -b^{31, 27}_1 c b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ p_806 ∨ b^{31, 27}_0 c in DIMACS: 15209 15210 15211 806 15212 0 15209 15210 15211 806 -15213 0 15209 15210 15211 806 15214 0 c -1-1 --> -2 c ( b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ b^{31, 26}_0 ∧ -p_806) -> ( b^{31, 27}_2 ∧ b^{31, 27}_1 ∧ -b^{31, 27}_0) c in CNF: c -b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ p_806 ∨ b^{31, 27}_2 c -b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ p_806 ∨ b^{31, 27}_1 c -b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ p_806 ∨ -b^{31, 27}_0 c in DIMACS: -15209 15210 -15211 806 15212 0 -15209 15210 -15211 806 15213 0 -15209 15210 -15211 806 -15214 0 c -2-1 --> break c ( b^{31, 26}_2 ∧ b^{31, 26}_1 ∧ -b^{31, 26}_0 ∧ -p_806) -> break c in CNF: c -b^{31, 26}_2 ∨ -b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ p_806 ∨ break c in DIMACS: -15209 -15210 15211 806 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 26}_2 ∧ -b^{31, 26}_1 ∧ -b^{31, 26}_0 ∧ true) c in CNF: c -b^{31, 26}_2 ∨ b^{31, 26}_1 ∨ b^{31, 26}_0 ∨ false c in DIMACS: -15209 15210 15211 0 c 3 does not represent an automaton state. c -(-b^{31, 26}_2 ∧ b^{31, 26}_1 ∧ b^{31, 26}_0 ∧ true) c in CNF: c b^{31, 26}_2 ∨ -b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ false c in DIMACS: 15209 -15210 -15211 0 c -3 does not represent an automaton state. c -( b^{31, 26}_2 ∧ b^{31, 26}_1 ∧ b^{31, 26}_0 ∧ true) c in CNF: c -b^{31, 26}_2 ∨ -b^{31, 26}_1 ∨ -b^{31, 26}_0 ∨ false c in DIMACS: -15209 -15210 -15211 0 c i = 27 c -2+1 --> -1 c ( b^{31, 27}_2 ∧ b^{31, 27}_1 ∧ -b^{31, 27}_0 ∧ p_837) -> ( b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ b^{31, 28}_0) c in CNF: c -b^{31, 27}_2 ∨ -b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ -p_837 ∨ b^{31, 28}_2 c -b^{31, 27}_2 ∨ -b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ -p_837 ∨ -b^{31, 28}_1 c -b^{31, 27}_2 ∨ -b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ -p_837 ∨ b^{31, 28}_0 c in DIMACS: -15212 -15213 15214 -837 15215 0 -15212 -15213 15214 -837 -15216 0 -15212 -15213 15214 -837 15217 0 c -1+1 --> 0 c ( b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ b^{31, 27}_0 ∧ p_837) -> (-b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ -b^{31, 28}_0) c in CNF: c -b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ -p_837 ∨ -b^{31, 28}_2 c -b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ -p_837 ∨ -b^{31, 28}_1 c -b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ -p_837 ∨ -b^{31, 28}_0 c in DIMACS: -15212 15213 -15214 -837 -15215 0 -15212 15213 -15214 -837 -15216 0 -15212 15213 -15214 -837 -15217 0 c 0+1 --> 1 c (-b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ -b^{31, 27}_0 ∧ p_837) -> (-b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ b^{31, 28}_0) c in CNF: c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ -p_837 ∨ -b^{31, 28}_2 c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ -p_837 ∨ -b^{31, 28}_1 c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ -p_837 ∨ b^{31, 28}_0 c in DIMACS: 15212 15213 15214 -837 -15215 0 15212 15213 15214 -837 -15216 0 15212 15213 15214 -837 15217 0 c 1+1 --> 2 c (-b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ b^{31, 27}_0 ∧ p_837) -> (-b^{31, 28}_2 ∧ b^{31, 28}_1 ∧ -b^{31, 28}_0) c in CNF: c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ -p_837 ∨ -b^{31, 28}_2 c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ -p_837 ∨ b^{31, 28}_1 c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ -p_837 ∨ -b^{31, 28}_0 c in DIMACS: 15212 15213 -15214 -837 -15215 0 15212 15213 -15214 -837 15216 0 15212 15213 -15214 -837 -15217 0 c 2+1 --> break c (-b^{31, 27}_2 ∧ b^{31, 27}_1 ∧ -b^{31, 27}_0 ∧ p_837) -> break c in CNF: c b^{31, 27}_2 ∨ -b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ -p_837 ∨ break c in DIMACS: 15212 -15213 15214 -837 1162 0 c 2-1 --> 1 c (-b^{31, 27}_2 ∧ b^{31, 27}_1 ∧ -b^{31, 27}_0 ∧ -p_837) -> (-b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ b^{31, 28}_0) c in CNF: c b^{31, 27}_2 ∨ -b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ p_837 ∨ -b^{31, 28}_2 c b^{31, 27}_2 ∨ -b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ p_837 ∨ -b^{31, 28}_1 c b^{31, 27}_2 ∨ -b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ p_837 ∨ b^{31, 28}_0 c in DIMACS: 15212 -15213 15214 837 -15215 0 15212 -15213 15214 837 -15216 0 15212 -15213 15214 837 15217 0 c 1-1 --> 0 c (-b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ b^{31, 27}_0 ∧ -p_837) -> (-b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ -b^{31, 28}_0) c in CNF: c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ p_837 ∨ -b^{31, 28}_2 c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ p_837 ∨ -b^{31, 28}_1 c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ p_837 ∨ -b^{31, 28}_0 c in DIMACS: 15212 15213 -15214 837 -15215 0 15212 15213 -15214 837 -15216 0 15212 15213 -15214 837 -15217 0 c 0-1 --> -1 c (-b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ -b^{31, 27}_0 ∧ -p_837) -> ( b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ b^{31, 28}_0) c in CNF: c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ p_837 ∨ b^{31, 28}_2 c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ p_837 ∨ -b^{31, 28}_1 c b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ p_837 ∨ b^{31, 28}_0 c in DIMACS: 15212 15213 15214 837 15215 0 15212 15213 15214 837 -15216 0 15212 15213 15214 837 15217 0 c -1-1 --> -2 c ( b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ b^{31, 27}_0 ∧ -p_837) -> ( b^{31, 28}_2 ∧ b^{31, 28}_1 ∧ -b^{31, 28}_0) c in CNF: c -b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ p_837 ∨ b^{31, 28}_2 c -b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ p_837 ∨ b^{31, 28}_1 c -b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ p_837 ∨ -b^{31, 28}_0 c in DIMACS: -15212 15213 -15214 837 15215 0 -15212 15213 -15214 837 15216 0 -15212 15213 -15214 837 -15217 0 c -2-1 --> break c ( b^{31, 27}_2 ∧ b^{31, 27}_1 ∧ -b^{31, 27}_0 ∧ -p_837) -> break c in CNF: c -b^{31, 27}_2 ∨ -b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ p_837 ∨ break c in DIMACS: -15212 -15213 15214 837 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 27}_2 ∧ -b^{31, 27}_1 ∧ -b^{31, 27}_0 ∧ true) c in CNF: c -b^{31, 27}_2 ∨ b^{31, 27}_1 ∨ b^{31, 27}_0 ∨ false c in DIMACS: -15212 15213 15214 0 c 3 does not represent an automaton state. c -(-b^{31, 27}_2 ∧ b^{31, 27}_1 ∧ b^{31, 27}_0 ∧ true) c in CNF: c b^{31, 27}_2 ∨ -b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ false c in DIMACS: 15212 -15213 -15214 0 c -3 does not represent an automaton state. c -( b^{31, 27}_2 ∧ b^{31, 27}_1 ∧ b^{31, 27}_0 ∧ true) c in CNF: c -b^{31, 27}_2 ∨ -b^{31, 27}_1 ∨ -b^{31, 27}_0 ∨ false c in DIMACS: -15212 -15213 -15214 0 c i = 28 c -2+1 --> -1 c ( b^{31, 28}_2 ∧ b^{31, 28}_1 ∧ -b^{31, 28}_0 ∧ p_868) -> ( b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ b^{31, 29}_0) c in CNF: c -b^{31, 28}_2 ∨ -b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ -p_868 ∨ b^{31, 29}_2 c -b^{31, 28}_2 ∨ -b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ -p_868 ∨ -b^{31, 29}_1 c -b^{31, 28}_2 ∨ -b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ -p_868 ∨ b^{31, 29}_0 c in DIMACS: -15215 -15216 15217 -868 15218 0 -15215 -15216 15217 -868 -15219 0 -15215 -15216 15217 -868 15220 0 c -1+1 --> 0 c ( b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ b^{31, 28}_0 ∧ p_868) -> (-b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ -b^{31, 29}_0) c in CNF: c -b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ -p_868 ∨ -b^{31, 29}_2 c -b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ -p_868 ∨ -b^{31, 29}_1 c -b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ -p_868 ∨ -b^{31, 29}_0 c in DIMACS: -15215 15216 -15217 -868 -15218 0 -15215 15216 -15217 -868 -15219 0 -15215 15216 -15217 -868 -15220 0 c 0+1 --> 1 c (-b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ -b^{31, 28}_0 ∧ p_868) -> (-b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ b^{31, 29}_0) c in CNF: c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ -p_868 ∨ -b^{31, 29}_2 c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ -p_868 ∨ -b^{31, 29}_1 c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ -p_868 ∨ b^{31, 29}_0 c in DIMACS: 15215 15216 15217 -868 -15218 0 15215 15216 15217 -868 -15219 0 15215 15216 15217 -868 15220 0 c 1+1 --> 2 c (-b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ b^{31, 28}_0 ∧ p_868) -> (-b^{31, 29}_2 ∧ b^{31, 29}_1 ∧ -b^{31, 29}_0) c in CNF: c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ -p_868 ∨ -b^{31, 29}_2 c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ -p_868 ∨ b^{31, 29}_1 c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ -p_868 ∨ -b^{31, 29}_0 c in DIMACS: 15215 15216 -15217 -868 -15218 0 15215 15216 -15217 -868 15219 0 15215 15216 -15217 -868 -15220 0 c 2+1 --> break c (-b^{31, 28}_2 ∧ b^{31, 28}_1 ∧ -b^{31, 28}_0 ∧ p_868) -> break c in CNF: c b^{31, 28}_2 ∨ -b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ -p_868 ∨ break c in DIMACS: 15215 -15216 15217 -868 1162 0 c 2-1 --> 1 c (-b^{31, 28}_2 ∧ b^{31, 28}_1 ∧ -b^{31, 28}_0 ∧ -p_868) -> (-b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ b^{31, 29}_0) c in CNF: c b^{31, 28}_2 ∨ -b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ p_868 ∨ -b^{31, 29}_2 c b^{31, 28}_2 ∨ -b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ p_868 ∨ -b^{31, 29}_1 c b^{31, 28}_2 ∨ -b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ p_868 ∨ b^{31, 29}_0 c in DIMACS: 15215 -15216 15217 868 -15218 0 15215 -15216 15217 868 -15219 0 15215 -15216 15217 868 15220 0 c 1-1 --> 0 c (-b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ b^{31, 28}_0 ∧ -p_868) -> (-b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ -b^{31, 29}_0) c in CNF: c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ p_868 ∨ -b^{31, 29}_2 c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ p_868 ∨ -b^{31, 29}_1 c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ p_868 ∨ -b^{31, 29}_0 c in DIMACS: 15215 15216 -15217 868 -15218 0 15215 15216 -15217 868 -15219 0 15215 15216 -15217 868 -15220 0 c 0-1 --> -1 c (-b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ -b^{31, 28}_0 ∧ -p_868) -> ( b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ b^{31, 29}_0) c in CNF: c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ p_868 ∨ b^{31, 29}_2 c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ p_868 ∨ -b^{31, 29}_1 c b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ p_868 ∨ b^{31, 29}_0 c in DIMACS: 15215 15216 15217 868 15218 0 15215 15216 15217 868 -15219 0 15215 15216 15217 868 15220 0 c -1-1 --> -2 c ( b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ b^{31, 28}_0 ∧ -p_868) -> ( b^{31, 29}_2 ∧ b^{31, 29}_1 ∧ -b^{31, 29}_0) c in CNF: c -b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ p_868 ∨ b^{31, 29}_2 c -b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ p_868 ∨ b^{31, 29}_1 c -b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ p_868 ∨ -b^{31, 29}_0 c in DIMACS: -15215 15216 -15217 868 15218 0 -15215 15216 -15217 868 15219 0 -15215 15216 -15217 868 -15220 0 c -2-1 --> break c ( b^{31, 28}_2 ∧ b^{31, 28}_1 ∧ -b^{31, 28}_0 ∧ -p_868) -> break c in CNF: c -b^{31, 28}_2 ∨ -b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ p_868 ∨ break c in DIMACS: -15215 -15216 15217 868 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 28}_2 ∧ -b^{31, 28}_1 ∧ -b^{31, 28}_0 ∧ true) c in CNF: c -b^{31, 28}_2 ∨ b^{31, 28}_1 ∨ b^{31, 28}_0 ∨ false c in DIMACS: -15215 15216 15217 0 c 3 does not represent an automaton state. c -(-b^{31, 28}_2 ∧ b^{31, 28}_1 ∧ b^{31, 28}_0 ∧ true) c in CNF: c b^{31, 28}_2 ∨ -b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ false c in DIMACS: 15215 -15216 -15217 0 c -3 does not represent an automaton state. c -( b^{31, 28}_2 ∧ b^{31, 28}_1 ∧ b^{31, 28}_0 ∧ true) c in CNF: c -b^{31, 28}_2 ∨ -b^{31, 28}_1 ∨ -b^{31, 28}_0 ∨ false c in DIMACS: -15215 -15216 -15217 0 c i = 29 c -2+1 --> -1 c ( b^{31, 29}_2 ∧ b^{31, 29}_1 ∧ -b^{31, 29}_0 ∧ p_899) -> ( b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ b^{31, 30}_0) c in CNF: c -b^{31, 29}_2 ∨ -b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ -p_899 ∨ b^{31, 30}_2 c -b^{31, 29}_2 ∨ -b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ -p_899 ∨ -b^{31, 30}_1 c -b^{31, 29}_2 ∨ -b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ -p_899 ∨ b^{31, 30}_0 c in DIMACS: -15218 -15219 15220 -899 15221 0 -15218 -15219 15220 -899 -15222 0 -15218 -15219 15220 -899 15223 0 c -1+1 --> 0 c ( b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ b^{31, 29}_0 ∧ p_899) -> (-b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ -b^{31, 30}_0) c in CNF: c -b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ -p_899 ∨ -b^{31, 30}_2 c -b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ -p_899 ∨ -b^{31, 30}_1 c -b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ -p_899 ∨ -b^{31, 30}_0 c in DIMACS: -15218 15219 -15220 -899 -15221 0 -15218 15219 -15220 -899 -15222 0 -15218 15219 -15220 -899 -15223 0 c 0+1 --> 1 c (-b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ -b^{31, 29}_0 ∧ p_899) -> (-b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ b^{31, 30}_0) c in CNF: c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ -p_899 ∨ -b^{31, 30}_2 c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ -p_899 ∨ -b^{31, 30}_1 c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ -p_899 ∨ b^{31, 30}_0 c in DIMACS: 15218 15219 15220 -899 -15221 0 15218 15219 15220 -899 -15222 0 15218 15219 15220 -899 15223 0 c 1+1 --> 2 c (-b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ b^{31, 29}_0 ∧ p_899) -> (-b^{31, 30}_2 ∧ b^{31, 30}_1 ∧ -b^{31, 30}_0) c in CNF: c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ -p_899 ∨ -b^{31, 30}_2 c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ -p_899 ∨ b^{31, 30}_1 c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ -p_899 ∨ -b^{31, 30}_0 c in DIMACS: 15218 15219 -15220 -899 -15221 0 15218 15219 -15220 -899 15222 0 15218 15219 -15220 -899 -15223 0 c 2+1 --> break c (-b^{31, 29}_2 ∧ b^{31, 29}_1 ∧ -b^{31, 29}_0 ∧ p_899) -> break c in CNF: c b^{31, 29}_2 ∨ -b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ -p_899 ∨ break c in DIMACS: 15218 -15219 15220 -899 1162 0 c 2-1 --> 1 c (-b^{31, 29}_2 ∧ b^{31, 29}_1 ∧ -b^{31, 29}_0 ∧ -p_899) -> (-b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ b^{31, 30}_0) c in CNF: c b^{31, 29}_2 ∨ -b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ p_899 ∨ -b^{31, 30}_2 c b^{31, 29}_2 ∨ -b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ p_899 ∨ -b^{31, 30}_1 c b^{31, 29}_2 ∨ -b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ p_899 ∨ b^{31, 30}_0 c in DIMACS: 15218 -15219 15220 899 -15221 0 15218 -15219 15220 899 -15222 0 15218 -15219 15220 899 15223 0 c 1-1 --> 0 c (-b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ b^{31, 29}_0 ∧ -p_899) -> (-b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ -b^{31, 30}_0) c in CNF: c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ p_899 ∨ -b^{31, 30}_2 c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ p_899 ∨ -b^{31, 30}_1 c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ p_899 ∨ -b^{31, 30}_0 c in DIMACS: 15218 15219 -15220 899 -15221 0 15218 15219 -15220 899 -15222 0 15218 15219 -15220 899 -15223 0 c 0-1 --> -1 c (-b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ -b^{31, 29}_0 ∧ -p_899) -> ( b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ b^{31, 30}_0) c in CNF: c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ p_899 ∨ b^{31, 30}_2 c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ p_899 ∨ -b^{31, 30}_1 c b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ p_899 ∨ b^{31, 30}_0 c in DIMACS: 15218 15219 15220 899 15221 0 15218 15219 15220 899 -15222 0 15218 15219 15220 899 15223 0 c -1-1 --> -2 c ( b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ b^{31, 29}_0 ∧ -p_899) -> ( b^{31, 30}_2 ∧ b^{31, 30}_1 ∧ -b^{31, 30}_0) c in CNF: c -b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ p_899 ∨ b^{31, 30}_2 c -b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ p_899 ∨ b^{31, 30}_1 c -b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ p_899 ∨ -b^{31, 30}_0 c in DIMACS: -15218 15219 -15220 899 15221 0 -15218 15219 -15220 899 15222 0 -15218 15219 -15220 899 -15223 0 c -2-1 --> break c ( b^{31, 29}_2 ∧ b^{31, 29}_1 ∧ -b^{31, 29}_0 ∧ -p_899) -> break c in CNF: c -b^{31, 29}_2 ∨ -b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ p_899 ∨ break c in DIMACS: -15218 -15219 15220 899 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 29}_2 ∧ -b^{31, 29}_1 ∧ -b^{31, 29}_0 ∧ true) c in CNF: c -b^{31, 29}_2 ∨ b^{31, 29}_1 ∨ b^{31, 29}_0 ∨ false c in DIMACS: -15218 15219 15220 0 c 3 does not represent an automaton state. c -(-b^{31, 29}_2 ∧ b^{31, 29}_1 ∧ b^{31, 29}_0 ∧ true) c in CNF: c b^{31, 29}_2 ∨ -b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ false c in DIMACS: 15218 -15219 -15220 0 c -3 does not represent an automaton state. c -( b^{31, 29}_2 ∧ b^{31, 29}_1 ∧ b^{31, 29}_0 ∧ true) c in CNF: c -b^{31, 29}_2 ∨ -b^{31, 29}_1 ∨ -b^{31, 29}_0 ∨ false c in DIMACS: -15218 -15219 -15220 0 c i = 30 c -2+1 --> -1 c ( b^{31, 30}_2 ∧ b^{31, 30}_1 ∧ -b^{31, 30}_0 ∧ p_930) -> ( b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ b^{31, 31}_0) c in CNF: c -b^{31, 30}_2 ∨ -b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ -p_930 ∨ b^{31, 31}_2 c -b^{31, 30}_2 ∨ -b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ -p_930 ∨ -b^{31, 31}_1 c -b^{31, 30}_2 ∨ -b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ -p_930 ∨ b^{31, 31}_0 c in DIMACS: -15221 -15222 15223 -930 15224 0 -15221 -15222 15223 -930 -15225 0 -15221 -15222 15223 -930 15226 0 c -1+1 --> 0 c ( b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ b^{31, 30}_0 ∧ p_930) -> (-b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ -b^{31, 31}_0) c in CNF: c -b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ -p_930 ∨ -b^{31, 31}_2 c -b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ -p_930 ∨ -b^{31, 31}_1 c -b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ -p_930 ∨ -b^{31, 31}_0 c in DIMACS: -15221 15222 -15223 -930 -15224 0 -15221 15222 -15223 -930 -15225 0 -15221 15222 -15223 -930 -15226 0 c 0+1 --> 1 c (-b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ -b^{31, 30}_0 ∧ p_930) -> (-b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ b^{31, 31}_0) c in CNF: c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ -p_930 ∨ -b^{31, 31}_2 c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ -p_930 ∨ -b^{31, 31}_1 c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ -p_930 ∨ b^{31, 31}_0 c in DIMACS: 15221 15222 15223 -930 -15224 0 15221 15222 15223 -930 -15225 0 15221 15222 15223 -930 15226 0 c 1+1 --> 2 c (-b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ b^{31, 30}_0 ∧ p_930) -> (-b^{31, 31}_2 ∧ b^{31, 31}_1 ∧ -b^{31, 31}_0) c in CNF: c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ -p_930 ∨ -b^{31, 31}_2 c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ -p_930 ∨ b^{31, 31}_1 c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ -p_930 ∨ -b^{31, 31}_0 c in DIMACS: 15221 15222 -15223 -930 -15224 0 15221 15222 -15223 -930 15225 0 15221 15222 -15223 -930 -15226 0 c 2+1 --> break c (-b^{31, 30}_2 ∧ b^{31, 30}_1 ∧ -b^{31, 30}_0 ∧ p_930) -> break c in CNF: c b^{31, 30}_2 ∨ -b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ -p_930 ∨ break c in DIMACS: 15221 -15222 15223 -930 1162 0 c 2-1 --> 1 c (-b^{31, 30}_2 ∧ b^{31, 30}_1 ∧ -b^{31, 30}_0 ∧ -p_930) -> (-b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ b^{31, 31}_0) c in CNF: c b^{31, 30}_2 ∨ -b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ p_930 ∨ -b^{31, 31}_2 c b^{31, 30}_2 ∨ -b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ p_930 ∨ -b^{31, 31}_1 c b^{31, 30}_2 ∨ -b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ p_930 ∨ b^{31, 31}_0 c in DIMACS: 15221 -15222 15223 930 -15224 0 15221 -15222 15223 930 -15225 0 15221 -15222 15223 930 15226 0 c 1-1 --> 0 c (-b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ b^{31, 30}_0 ∧ -p_930) -> (-b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ -b^{31, 31}_0) c in CNF: c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ p_930 ∨ -b^{31, 31}_2 c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ p_930 ∨ -b^{31, 31}_1 c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ p_930 ∨ -b^{31, 31}_0 c in DIMACS: 15221 15222 -15223 930 -15224 0 15221 15222 -15223 930 -15225 0 15221 15222 -15223 930 -15226 0 c 0-1 --> -1 c (-b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ -b^{31, 30}_0 ∧ -p_930) -> ( b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ b^{31, 31}_0) c in CNF: c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ p_930 ∨ b^{31, 31}_2 c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ p_930 ∨ -b^{31, 31}_1 c b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ p_930 ∨ b^{31, 31}_0 c in DIMACS: 15221 15222 15223 930 15224 0 15221 15222 15223 930 -15225 0 15221 15222 15223 930 15226 0 c -1-1 --> -2 c ( b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ b^{31, 30}_0 ∧ -p_930) -> ( b^{31, 31}_2 ∧ b^{31, 31}_1 ∧ -b^{31, 31}_0) c in CNF: c -b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ p_930 ∨ b^{31, 31}_2 c -b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ p_930 ∨ b^{31, 31}_1 c -b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ p_930 ∨ -b^{31, 31}_0 c in DIMACS: -15221 15222 -15223 930 15224 0 -15221 15222 -15223 930 15225 0 -15221 15222 -15223 930 -15226 0 c -2-1 --> break c ( b^{31, 30}_2 ∧ b^{31, 30}_1 ∧ -b^{31, 30}_0 ∧ -p_930) -> break c in CNF: c -b^{31, 30}_2 ∨ -b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ p_930 ∨ break c in DIMACS: -15221 -15222 15223 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 30}_2 ∧ -b^{31, 30}_1 ∧ -b^{31, 30}_0 ∧ true) c in CNF: c -b^{31, 30}_2 ∨ b^{31, 30}_1 ∨ b^{31, 30}_0 ∨ false c in DIMACS: -15221 15222 15223 0 c 3 does not represent an automaton state. c -(-b^{31, 30}_2 ∧ b^{31, 30}_1 ∧ b^{31, 30}_0 ∧ true) c in CNF: c b^{31, 30}_2 ∨ -b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ false c in DIMACS: 15221 -15222 -15223 0 c -3 does not represent an automaton state. c -( b^{31, 30}_2 ∧ b^{31, 30}_1 ∧ b^{31, 30}_0 ∧ true) c in CNF: c -b^{31, 30}_2 ∨ -b^{31, 30}_1 ∨ -b^{31, 30}_0 ∨ false c in DIMACS: -15221 -15222 -15223 0 c i = 31 c -2+1 --> -1 c ( b^{31, 31}_2 ∧ b^{31, 31}_1 ∧ -b^{31, 31}_0 ∧ p_961) -> ( b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ b^{31, 32}_0) c in CNF: c -b^{31, 31}_2 ∨ -b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ -p_961 ∨ b^{31, 32}_2 c -b^{31, 31}_2 ∨ -b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ -p_961 ∨ -b^{31, 32}_1 c -b^{31, 31}_2 ∨ -b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ -p_961 ∨ b^{31, 32}_0 c in DIMACS: -15224 -15225 15226 -961 15227 0 -15224 -15225 15226 -961 -15228 0 -15224 -15225 15226 -961 15229 0 c -1+1 --> 0 c ( b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ b^{31, 31}_0 ∧ p_961) -> (-b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ -b^{31, 32}_0) c in CNF: c -b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ -p_961 ∨ -b^{31, 32}_2 c -b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ -p_961 ∨ -b^{31, 32}_1 c -b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ -p_961 ∨ -b^{31, 32}_0 c in DIMACS: -15224 15225 -15226 -961 -15227 0 -15224 15225 -15226 -961 -15228 0 -15224 15225 -15226 -961 -15229 0 c 0+1 --> 1 c (-b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ -b^{31, 31}_0 ∧ p_961) -> (-b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ b^{31, 32}_0) c in CNF: c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ -p_961 ∨ -b^{31, 32}_2 c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ -p_961 ∨ -b^{31, 32}_1 c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ -p_961 ∨ b^{31, 32}_0 c in DIMACS: 15224 15225 15226 -961 -15227 0 15224 15225 15226 -961 -15228 0 15224 15225 15226 -961 15229 0 c 1+1 --> 2 c (-b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ b^{31, 31}_0 ∧ p_961) -> (-b^{31, 32}_2 ∧ b^{31, 32}_1 ∧ -b^{31, 32}_0) c in CNF: c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ -p_961 ∨ -b^{31, 32}_2 c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ -p_961 ∨ b^{31, 32}_1 c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ -p_961 ∨ -b^{31, 32}_0 c in DIMACS: 15224 15225 -15226 -961 -15227 0 15224 15225 -15226 -961 15228 0 15224 15225 -15226 -961 -15229 0 c 2+1 --> break c (-b^{31, 31}_2 ∧ b^{31, 31}_1 ∧ -b^{31, 31}_0 ∧ p_961) -> break c in CNF: c b^{31, 31}_2 ∨ -b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ -p_961 ∨ break c in DIMACS: 15224 -15225 15226 -961 1162 0 c 2-1 --> 1 c (-b^{31, 31}_2 ∧ b^{31, 31}_1 ∧ -b^{31, 31}_0 ∧ -p_961) -> (-b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ b^{31, 32}_0) c in CNF: c b^{31, 31}_2 ∨ -b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ p_961 ∨ -b^{31, 32}_2 c b^{31, 31}_2 ∨ -b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ p_961 ∨ -b^{31, 32}_1 c b^{31, 31}_2 ∨ -b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ p_961 ∨ b^{31, 32}_0 c in DIMACS: 15224 -15225 15226 961 -15227 0 15224 -15225 15226 961 -15228 0 15224 -15225 15226 961 15229 0 c 1-1 --> 0 c (-b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ b^{31, 31}_0 ∧ -p_961) -> (-b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ -b^{31, 32}_0) c in CNF: c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ p_961 ∨ -b^{31, 32}_2 c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ p_961 ∨ -b^{31, 32}_1 c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ p_961 ∨ -b^{31, 32}_0 c in DIMACS: 15224 15225 -15226 961 -15227 0 15224 15225 -15226 961 -15228 0 15224 15225 -15226 961 -15229 0 c 0-1 --> -1 c (-b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ -b^{31, 31}_0 ∧ -p_961) -> ( b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ b^{31, 32}_0) c in CNF: c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ p_961 ∨ b^{31, 32}_2 c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ p_961 ∨ -b^{31, 32}_1 c b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ p_961 ∨ b^{31, 32}_0 c in DIMACS: 15224 15225 15226 961 15227 0 15224 15225 15226 961 -15228 0 15224 15225 15226 961 15229 0 c -1-1 --> -2 c ( b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ b^{31, 31}_0 ∧ -p_961) -> ( b^{31, 32}_2 ∧ b^{31, 32}_1 ∧ -b^{31, 32}_0) c in CNF: c -b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ p_961 ∨ b^{31, 32}_2 c -b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ p_961 ∨ b^{31, 32}_1 c -b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ p_961 ∨ -b^{31, 32}_0 c in DIMACS: -15224 15225 -15226 961 15227 0 -15224 15225 -15226 961 15228 0 -15224 15225 -15226 961 -15229 0 c -2-1 --> break c ( b^{31, 31}_2 ∧ b^{31, 31}_1 ∧ -b^{31, 31}_0 ∧ -p_961) -> break c in CNF: c -b^{31, 31}_2 ∨ -b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ p_961 ∨ break c in DIMACS: -15224 -15225 15226 961 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 31}_2 ∧ -b^{31, 31}_1 ∧ -b^{31, 31}_0 ∧ true) c in CNF: c -b^{31, 31}_2 ∨ b^{31, 31}_1 ∨ b^{31, 31}_0 ∨ false c in DIMACS: -15224 15225 15226 0 c 3 does not represent an automaton state. c -(-b^{31, 31}_2 ∧ b^{31, 31}_1 ∧ b^{31, 31}_0 ∧ true) c in CNF: c b^{31, 31}_2 ∨ -b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ false c in DIMACS: 15224 -15225 -15226 0 c -3 does not represent an automaton state. c -( b^{31, 31}_2 ∧ b^{31, 31}_1 ∧ b^{31, 31}_0 ∧ true) c in CNF: c -b^{31, 31}_2 ∨ -b^{31, 31}_1 ∨ -b^{31, 31}_0 ∨ false c in DIMACS: -15224 -15225 -15226 0 c i = 32 c -2+1 --> -1 c ( b^{31, 32}_2 ∧ b^{31, 32}_1 ∧ -b^{31, 32}_0 ∧ p_992) -> ( b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ b^{31, 33}_0) c in CNF: c -b^{31, 32}_2 ∨ -b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ -p_992 ∨ b^{31, 33}_2 c -b^{31, 32}_2 ∨ -b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ -p_992 ∨ -b^{31, 33}_1 c -b^{31, 32}_2 ∨ -b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ -p_992 ∨ b^{31, 33}_0 c in DIMACS: -15227 -15228 15229 -992 15230 0 -15227 -15228 15229 -992 -15231 0 -15227 -15228 15229 -992 15232 0 c -1+1 --> 0 c ( b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ b^{31, 32}_0 ∧ p_992) -> (-b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ -b^{31, 33}_0) c in CNF: c -b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ -p_992 ∨ -b^{31, 33}_2 c -b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ -p_992 ∨ -b^{31, 33}_1 c -b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ -p_992 ∨ -b^{31, 33}_0 c in DIMACS: -15227 15228 -15229 -992 -15230 0 -15227 15228 -15229 -992 -15231 0 -15227 15228 -15229 -992 -15232 0 c 0+1 --> 1 c (-b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ -b^{31, 32}_0 ∧ p_992) -> (-b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ b^{31, 33}_0) c in CNF: c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ -p_992 ∨ -b^{31, 33}_2 c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ -p_992 ∨ -b^{31, 33}_1 c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ -p_992 ∨ b^{31, 33}_0 c in DIMACS: 15227 15228 15229 -992 -15230 0 15227 15228 15229 -992 -15231 0 15227 15228 15229 -992 15232 0 c 1+1 --> 2 c (-b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ b^{31, 32}_0 ∧ p_992) -> (-b^{31, 33}_2 ∧ b^{31, 33}_1 ∧ -b^{31, 33}_0) c in CNF: c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ -p_992 ∨ -b^{31, 33}_2 c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ -p_992 ∨ b^{31, 33}_1 c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ -p_992 ∨ -b^{31, 33}_0 c in DIMACS: 15227 15228 -15229 -992 -15230 0 15227 15228 -15229 -992 15231 0 15227 15228 -15229 -992 -15232 0 c 2+1 --> break c (-b^{31, 32}_2 ∧ b^{31, 32}_1 ∧ -b^{31, 32}_0 ∧ p_992) -> break c in CNF: c b^{31, 32}_2 ∨ -b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ -p_992 ∨ break c in DIMACS: 15227 -15228 15229 -992 1162 0 c 2-1 --> 1 c (-b^{31, 32}_2 ∧ b^{31, 32}_1 ∧ -b^{31, 32}_0 ∧ -p_992) -> (-b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ b^{31, 33}_0) c in CNF: c b^{31, 32}_2 ∨ -b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ p_992 ∨ -b^{31, 33}_2 c b^{31, 32}_2 ∨ -b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ p_992 ∨ -b^{31, 33}_1 c b^{31, 32}_2 ∨ -b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ p_992 ∨ b^{31, 33}_0 c in DIMACS: 15227 -15228 15229 992 -15230 0 15227 -15228 15229 992 -15231 0 15227 -15228 15229 992 15232 0 c 1-1 --> 0 c (-b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ b^{31, 32}_0 ∧ -p_992) -> (-b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ -b^{31, 33}_0) c in CNF: c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ p_992 ∨ -b^{31, 33}_2 c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ p_992 ∨ -b^{31, 33}_1 c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ p_992 ∨ -b^{31, 33}_0 c in DIMACS: 15227 15228 -15229 992 -15230 0 15227 15228 -15229 992 -15231 0 15227 15228 -15229 992 -15232 0 c 0-1 --> -1 c (-b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ -b^{31, 32}_0 ∧ -p_992) -> ( b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ b^{31, 33}_0) c in CNF: c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ p_992 ∨ b^{31, 33}_2 c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ p_992 ∨ -b^{31, 33}_1 c b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ p_992 ∨ b^{31, 33}_0 c in DIMACS: 15227 15228 15229 992 15230 0 15227 15228 15229 992 -15231 0 15227 15228 15229 992 15232 0 c -1-1 --> -2 c ( b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ b^{31, 32}_0 ∧ -p_992) -> ( b^{31, 33}_2 ∧ b^{31, 33}_1 ∧ -b^{31, 33}_0) c in CNF: c -b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ p_992 ∨ b^{31, 33}_2 c -b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ p_992 ∨ b^{31, 33}_1 c -b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ p_992 ∨ -b^{31, 33}_0 c in DIMACS: -15227 15228 -15229 992 15230 0 -15227 15228 -15229 992 15231 0 -15227 15228 -15229 992 -15232 0 c -2-1 --> break c ( b^{31, 32}_2 ∧ b^{31, 32}_1 ∧ -b^{31, 32}_0 ∧ -p_992) -> break c in CNF: c -b^{31, 32}_2 ∨ -b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ p_992 ∨ break c in DIMACS: -15227 -15228 15229 992 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 32}_2 ∧ -b^{31, 32}_1 ∧ -b^{31, 32}_0 ∧ true) c in CNF: c -b^{31, 32}_2 ∨ b^{31, 32}_1 ∨ b^{31, 32}_0 ∨ false c in DIMACS: -15227 15228 15229 0 c 3 does not represent an automaton state. c -(-b^{31, 32}_2 ∧ b^{31, 32}_1 ∧ b^{31, 32}_0 ∧ true) c in CNF: c b^{31, 32}_2 ∨ -b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ false c in DIMACS: 15227 -15228 -15229 0 c -3 does not represent an automaton state. c -( b^{31, 32}_2 ∧ b^{31, 32}_1 ∧ b^{31, 32}_0 ∧ true) c in CNF: c -b^{31, 32}_2 ∨ -b^{31, 32}_1 ∨ -b^{31, 32}_0 ∨ false c in DIMACS: -15227 -15228 -15229 0 c i = 33 c -2+1 --> -1 c ( b^{31, 33}_2 ∧ b^{31, 33}_1 ∧ -b^{31, 33}_0 ∧ p_1023) -> ( b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ b^{31, 34}_0) c in CNF: c -b^{31, 33}_2 ∨ -b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ -p_1023 ∨ b^{31, 34}_2 c -b^{31, 33}_2 ∨ -b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ -p_1023 ∨ -b^{31, 34}_1 c -b^{31, 33}_2 ∨ -b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ -p_1023 ∨ b^{31, 34}_0 c in DIMACS: -15230 -15231 15232 -1023 15233 0 -15230 -15231 15232 -1023 -15234 0 -15230 -15231 15232 -1023 15235 0 c -1+1 --> 0 c ( b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ b^{31, 33}_0 ∧ p_1023) -> (-b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ -b^{31, 34}_0) c in CNF: c -b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ -p_1023 ∨ -b^{31, 34}_2 c -b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ -p_1023 ∨ -b^{31, 34}_1 c -b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ -p_1023 ∨ -b^{31, 34}_0 c in DIMACS: -15230 15231 -15232 -1023 -15233 0 -15230 15231 -15232 -1023 -15234 0 -15230 15231 -15232 -1023 -15235 0 c 0+1 --> 1 c (-b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ -b^{31, 33}_0 ∧ p_1023) -> (-b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ b^{31, 34}_0) c in CNF: c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ -p_1023 ∨ -b^{31, 34}_2 c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ -p_1023 ∨ -b^{31, 34}_1 c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ -p_1023 ∨ b^{31, 34}_0 c in DIMACS: 15230 15231 15232 -1023 -15233 0 15230 15231 15232 -1023 -15234 0 15230 15231 15232 -1023 15235 0 c 1+1 --> 2 c (-b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ b^{31, 33}_0 ∧ p_1023) -> (-b^{31, 34}_2 ∧ b^{31, 34}_1 ∧ -b^{31, 34}_0) c in CNF: c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ -p_1023 ∨ -b^{31, 34}_2 c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ -p_1023 ∨ b^{31, 34}_1 c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ -p_1023 ∨ -b^{31, 34}_0 c in DIMACS: 15230 15231 -15232 -1023 -15233 0 15230 15231 -15232 -1023 15234 0 15230 15231 -15232 -1023 -15235 0 c 2+1 --> break c (-b^{31, 33}_2 ∧ b^{31, 33}_1 ∧ -b^{31, 33}_0 ∧ p_1023) -> break c in CNF: c b^{31, 33}_2 ∨ -b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ -p_1023 ∨ break c in DIMACS: 15230 -15231 15232 -1023 1162 0 c 2-1 --> 1 c (-b^{31, 33}_2 ∧ b^{31, 33}_1 ∧ -b^{31, 33}_0 ∧ -p_1023) -> (-b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ b^{31, 34}_0) c in CNF: c b^{31, 33}_2 ∨ -b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ p_1023 ∨ -b^{31, 34}_2 c b^{31, 33}_2 ∨ -b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ p_1023 ∨ -b^{31, 34}_1 c b^{31, 33}_2 ∨ -b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ p_1023 ∨ b^{31, 34}_0 c in DIMACS: 15230 -15231 15232 1023 -15233 0 15230 -15231 15232 1023 -15234 0 15230 -15231 15232 1023 15235 0 c 1-1 --> 0 c (-b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ b^{31, 33}_0 ∧ -p_1023) -> (-b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ -b^{31, 34}_0) c in CNF: c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ p_1023 ∨ -b^{31, 34}_2 c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ p_1023 ∨ -b^{31, 34}_1 c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ p_1023 ∨ -b^{31, 34}_0 c in DIMACS: 15230 15231 -15232 1023 -15233 0 15230 15231 -15232 1023 -15234 0 15230 15231 -15232 1023 -15235 0 c 0-1 --> -1 c (-b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ -b^{31, 33}_0 ∧ -p_1023) -> ( b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ b^{31, 34}_0) c in CNF: c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ p_1023 ∨ b^{31, 34}_2 c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ p_1023 ∨ -b^{31, 34}_1 c b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ p_1023 ∨ b^{31, 34}_0 c in DIMACS: 15230 15231 15232 1023 15233 0 15230 15231 15232 1023 -15234 0 15230 15231 15232 1023 15235 0 c -1-1 --> -2 c ( b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ b^{31, 33}_0 ∧ -p_1023) -> ( b^{31, 34}_2 ∧ b^{31, 34}_1 ∧ -b^{31, 34}_0) c in CNF: c -b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ p_1023 ∨ b^{31, 34}_2 c -b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ p_1023 ∨ b^{31, 34}_1 c -b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ p_1023 ∨ -b^{31, 34}_0 c in DIMACS: -15230 15231 -15232 1023 15233 0 -15230 15231 -15232 1023 15234 0 -15230 15231 -15232 1023 -15235 0 c -2-1 --> break c ( b^{31, 33}_2 ∧ b^{31, 33}_1 ∧ -b^{31, 33}_0 ∧ -p_1023) -> break c in CNF: c -b^{31, 33}_2 ∨ -b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ p_1023 ∨ break c in DIMACS: -15230 -15231 15232 1023 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 33}_2 ∧ -b^{31, 33}_1 ∧ -b^{31, 33}_0 ∧ true) c in CNF: c -b^{31, 33}_2 ∨ b^{31, 33}_1 ∨ b^{31, 33}_0 ∨ false c in DIMACS: -15230 15231 15232 0 c 3 does not represent an automaton state. c -(-b^{31, 33}_2 ∧ b^{31, 33}_1 ∧ b^{31, 33}_0 ∧ true) c in CNF: c b^{31, 33}_2 ∨ -b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ false c in DIMACS: 15230 -15231 -15232 0 c -3 does not represent an automaton state. c -( b^{31, 33}_2 ∧ b^{31, 33}_1 ∧ b^{31, 33}_0 ∧ true) c in CNF: c -b^{31, 33}_2 ∨ -b^{31, 33}_1 ∨ -b^{31, 33}_0 ∨ false c in DIMACS: -15230 -15231 -15232 0 c i = 34 c -2+1 --> -1 c ( b^{31, 34}_2 ∧ b^{31, 34}_1 ∧ -b^{31, 34}_0 ∧ p_1054) -> ( b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ b^{31, 35}_0) c in CNF: c -b^{31, 34}_2 ∨ -b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ -p_1054 ∨ b^{31, 35}_2 c -b^{31, 34}_2 ∨ -b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ -p_1054 ∨ -b^{31, 35}_1 c -b^{31, 34}_2 ∨ -b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ -p_1054 ∨ b^{31, 35}_0 c in DIMACS: -15233 -15234 15235 -1054 15236 0 -15233 -15234 15235 -1054 -15237 0 -15233 -15234 15235 -1054 15238 0 c -1+1 --> 0 c ( b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ b^{31, 34}_0 ∧ p_1054) -> (-b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ -b^{31, 35}_0) c in CNF: c -b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ -p_1054 ∨ -b^{31, 35}_2 c -b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ -p_1054 ∨ -b^{31, 35}_1 c -b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ -p_1054 ∨ -b^{31, 35}_0 c in DIMACS: -15233 15234 -15235 -1054 -15236 0 -15233 15234 -15235 -1054 -15237 0 -15233 15234 -15235 -1054 -15238 0 c 0+1 --> 1 c (-b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ -b^{31, 34}_0 ∧ p_1054) -> (-b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ b^{31, 35}_0) c in CNF: c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ -p_1054 ∨ -b^{31, 35}_2 c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ -p_1054 ∨ -b^{31, 35}_1 c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ -p_1054 ∨ b^{31, 35}_0 c in DIMACS: 15233 15234 15235 -1054 -15236 0 15233 15234 15235 -1054 -15237 0 15233 15234 15235 -1054 15238 0 c 1+1 --> 2 c (-b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ b^{31, 34}_0 ∧ p_1054) -> (-b^{31, 35}_2 ∧ b^{31, 35}_1 ∧ -b^{31, 35}_0) c in CNF: c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ -p_1054 ∨ -b^{31, 35}_2 c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ -p_1054 ∨ b^{31, 35}_1 c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ -p_1054 ∨ -b^{31, 35}_0 c in DIMACS: 15233 15234 -15235 -1054 -15236 0 15233 15234 -15235 -1054 15237 0 15233 15234 -15235 -1054 -15238 0 c 2+1 --> break c (-b^{31, 34}_2 ∧ b^{31, 34}_1 ∧ -b^{31, 34}_0 ∧ p_1054) -> break c in CNF: c b^{31, 34}_2 ∨ -b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ -p_1054 ∨ break c in DIMACS: 15233 -15234 15235 -1054 1162 0 c 2-1 --> 1 c (-b^{31, 34}_2 ∧ b^{31, 34}_1 ∧ -b^{31, 34}_0 ∧ -p_1054) -> (-b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ b^{31, 35}_0) c in CNF: c b^{31, 34}_2 ∨ -b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ p_1054 ∨ -b^{31, 35}_2 c b^{31, 34}_2 ∨ -b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ p_1054 ∨ -b^{31, 35}_1 c b^{31, 34}_2 ∨ -b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ p_1054 ∨ b^{31, 35}_0 c in DIMACS: 15233 -15234 15235 1054 -15236 0 15233 -15234 15235 1054 -15237 0 15233 -15234 15235 1054 15238 0 c 1-1 --> 0 c (-b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ b^{31, 34}_0 ∧ -p_1054) -> (-b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ -b^{31, 35}_0) c in CNF: c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ p_1054 ∨ -b^{31, 35}_2 c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ p_1054 ∨ -b^{31, 35}_1 c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ p_1054 ∨ -b^{31, 35}_0 c in DIMACS: 15233 15234 -15235 1054 -15236 0 15233 15234 -15235 1054 -15237 0 15233 15234 -15235 1054 -15238 0 c 0-1 --> -1 c (-b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ -b^{31, 34}_0 ∧ -p_1054) -> ( b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ b^{31, 35}_0) c in CNF: c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ p_1054 ∨ b^{31, 35}_2 c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ p_1054 ∨ -b^{31, 35}_1 c b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ p_1054 ∨ b^{31, 35}_0 c in DIMACS: 15233 15234 15235 1054 15236 0 15233 15234 15235 1054 -15237 0 15233 15234 15235 1054 15238 0 c -1-1 --> -2 c ( b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ b^{31, 34}_0 ∧ -p_1054) -> ( b^{31, 35}_2 ∧ b^{31, 35}_1 ∧ -b^{31, 35}_0) c in CNF: c -b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ p_1054 ∨ b^{31, 35}_2 c -b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ p_1054 ∨ b^{31, 35}_1 c -b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ p_1054 ∨ -b^{31, 35}_0 c in DIMACS: -15233 15234 -15235 1054 15236 0 -15233 15234 -15235 1054 15237 0 -15233 15234 -15235 1054 -15238 0 c -2-1 --> break c ( b^{31, 34}_2 ∧ b^{31, 34}_1 ∧ -b^{31, 34}_0 ∧ -p_1054) -> break c in CNF: c -b^{31, 34}_2 ∨ -b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ p_1054 ∨ break c in DIMACS: -15233 -15234 15235 1054 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 34}_2 ∧ -b^{31, 34}_1 ∧ -b^{31, 34}_0 ∧ true) c in CNF: c -b^{31, 34}_2 ∨ b^{31, 34}_1 ∨ b^{31, 34}_0 ∨ false c in DIMACS: -15233 15234 15235 0 c 3 does not represent an automaton state. c -(-b^{31, 34}_2 ∧ b^{31, 34}_1 ∧ b^{31, 34}_0 ∧ true) c in CNF: c b^{31, 34}_2 ∨ -b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ false c in DIMACS: 15233 -15234 -15235 0 c -3 does not represent an automaton state. c -( b^{31, 34}_2 ∧ b^{31, 34}_1 ∧ b^{31, 34}_0 ∧ true) c in CNF: c -b^{31, 34}_2 ∨ -b^{31, 34}_1 ∨ -b^{31, 34}_0 ∨ false c in DIMACS: -15233 -15234 -15235 0 c i = 35 c -2+1 --> -1 c ( b^{31, 35}_2 ∧ b^{31, 35}_1 ∧ -b^{31, 35}_0 ∧ p_1085) -> ( b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ b^{31, 36}_0) c in CNF: c -b^{31, 35}_2 ∨ -b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ -p_1085 ∨ b^{31, 36}_2 c -b^{31, 35}_2 ∨ -b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ -p_1085 ∨ -b^{31, 36}_1 c -b^{31, 35}_2 ∨ -b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ -p_1085 ∨ b^{31, 36}_0 c in DIMACS: -15236 -15237 15238 -1085 15239 0 -15236 -15237 15238 -1085 -15240 0 -15236 -15237 15238 -1085 15241 0 c -1+1 --> 0 c ( b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ b^{31, 35}_0 ∧ p_1085) -> (-b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ -b^{31, 36}_0) c in CNF: c -b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ -p_1085 ∨ -b^{31, 36}_2 c -b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ -p_1085 ∨ -b^{31, 36}_1 c -b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ -p_1085 ∨ -b^{31, 36}_0 c in DIMACS: -15236 15237 -15238 -1085 -15239 0 -15236 15237 -15238 -1085 -15240 0 -15236 15237 -15238 -1085 -15241 0 c 0+1 --> 1 c (-b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ -b^{31, 35}_0 ∧ p_1085) -> (-b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ b^{31, 36}_0) c in CNF: c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ -p_1085 ∨ -b^{31, 36}_2 c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ -p_1085 ∨ -b^{31, 36}_1 c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ -p_1085 ∨ b^{31, 36}_0 c in DIMACS: 15236 15237 15238 -1085 -15239 0 15236 15237 15238 -1085 -15240 0 15236 15237 15238 -1085 15241 0 c 1+1 --> 2 c (-b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ b^{31, 35}_0 ∧ p_1085) -> (-b^{31, 36}_2 ∧ b^{31, 36}_1 ∧ -b^{31, 36}_0) c in CNF: c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ -p_1085 ∨ -b^{31, 36}_2 c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ -p_1085 ∨ b^{31, 36}_1 c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ -p_1085 ∨ -b^{31, 36}_0 c in DIMACS: 15236 15237 -15238 -1085 -15239 0 15236 15237 -15238 -1085 15240 0 15236 15237 -15238 -1085 -15241 0 c 2+1 --> break c (-b^{31, 35}_2 ∧ b^{31, 35}_1 ∧ -b^{31, 35}_0 ∧ p_1085) -> break c in CNF: c b^{31, 35}_2 ∨ -b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ -p_1085 ∨ break c in DIMACS: 15236 -15237 15238 -1085 1162 0 c 2-1 --> 1 c (-b^{31, 35}_2 ∧ b^{31, 35}_1 ∧ -b^{31, 35}_0 ∧ -p_1085) -> (-b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ b^{31, 36}_0) c in CNF: c b^{31, 35}_2 ∨ -b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ p_1085 ∨ -b^{31, 36}_2 c b^{31, 35}_2 ∨ -b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ p_1085 ∨ -b^{31, 36}_1 c b^{31, 35}_2 ∨ -b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ p_1085 ∨ b^{31, 36}_0 c in DIMACS: 15236 -15237 15238 1085 -15239 0 15236 -15237 15238 1085 -15240 0 15236 -15237 15238 1085 15241 0 c 1-1 --> 0 c (-b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ b^{31, 35}_0 ∧ -p_1085) -> (-b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ -b^{31, 36}_0) c in CNF: c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ p_1085 ∨ -b^{31, 36}_2 c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ p_1085 ∨ -b^{31, 36}_1 c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ p_1085 ∨ -b^{31, 36}_0 c in DIMACS: 15236 15237 -15238 1085 -15239 0 15236 15237 -15238 1085 -15240 0 15236 15237 -15238 1085 -15241 0 c 0-1 --> -1 c (-b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ -b^{31, 35}_0 ∧ -p_1085) -> ( b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ b^{31, 36}_0) c in CNF: c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ p_1085 ∨ b^{31, 36}_2 c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ p_1085 ∨ -b^{31, 36}_1 c b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ p_1085 ∨ b^{31, 36}_0 c in DIMACS: 15236 15237 15238 1085 15239 0 15236 15237 15238 1085 -15240 0 15236 15237 15238 1085 15241 0 c -1-1 --> -2 c ( b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ b^{31, 35}_0 ∧ -p_1085) -> ( b^{31, 36}_2 ∧ b^{31, 36}_1 ∧ -b^{31, 36}_0) c in CNF: c -b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ p_1085 ∨ b^{31, 36}_2 c -b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ p_1085 ∨ b^{31, 36}_1 c -b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ p_1085 ∨ -b^{31, 36}_0 c in DIMACS: -15236 15237 -15238 1085 15239 0 -15236 15237 -15238 1085 15240 0 -15236 15237 -15238 1085 -15241 0 c -2-1 --> break c ( b^{31, 35}_2 ∧ b^{31, 35}_1 ∧ -b^{31, 35}_0 ∧ -p_1085) -> break c in CNF: c -b^{31, 35}_2 ∨ -b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ p_1085 ∨ break c in DIMACS: -15236 -15237 15238 1085 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 35}_2 ∧ -b^{31, 35}_1 ∧ -b^{31, 35}_0 ∧ true) c in CNF: c -b^{31, 35}_2 ∨ b^{31, 35}_1 ∨ b^{31, 35}_0 ∨ false c in DIMACS: -15236 15237 15238 0 c 3 does not represent an automaton state. c -(-b^{31, 35}_2 ∧ b^{31, 35}_1 ∧ b^{31, 35}_0 ∧ true) c in CNF: c b^{31, 35}_2 ∨ -b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ false c in DIMACS: 15236 -15237 -15238 0 c -3 does not represent an automaton state. c -( b^{31, 35}_2 ∧ b^{31, 35}_1 ∧ b^{31, 35}_0 ∧ true) c in CNF: c -b^{31, 35}_2 ∨ -b^{31, 35}_1 ∨ -b^{31, 35}_0 ∨ false c in DIMACS: -15236 -15237 -15238 0 c i = 36 c -2+1 --> -1 c ( b^{31, 36}_2 ∧ b^{31, 36}_1 ∧ -b^{31, 36}_0 ∧ p_1116) -> ( b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ b^{31, 37}_0) c in CNF: c -b^{31, 36}_2 ∨ -b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ -p_1116 ∨ b^{31, 37}_2 c -b^{31, 36}_2 ∨ -b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ -p_1116 ∨ -b^{31, 37}_1 c -b^{31, 36}_2 ∨ -b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ -p_1116 ∨ b^{31, 37}_0 c in DIMACS: -15239 -15240 15241 -1116 15242 0 -15239 -15240 15241 -1116 -15243 0 -15239 -15240 15241 -1116 15244 0 c -1+1 --> 0 c ( b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ b^{31, 36}_0 ∧ p_1116) -> (-b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ -b^{31, 37}_0) c in CNF: c -b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ -p_1116 ∨ -b^{31, 37}_2 c -b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ -p_1116 ∨ -b^{31, 37}_1 c -b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ -p_1116 ∨ -b^{31, 37}_0 c in DIMACS: -15239 15240 -15241 -1116 -15242 0 -15239 15240 -15241 -1116 -15243 0 -15239 15240 -15241 -1116 -15244 0 c 0+1 --> 1 c (-b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ -b^{31, 36}_0 ∧ p_1116) -> (-b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ b^{31, 37}_0) c in CNF: c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ -p_1116 ∨ -b^{31, 37}_2 c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ -p_1116 ∨ -b^{31, 37}_1 c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ -p_1116 ∨ b^{31, 37}_0 c in DIMACS: 15239 15240 15241 -1116 -15242 0 15239 15240 15241 -1116 -15243 0 15239 15240 15241 -1116 15244 0 c 1+1 --> 2 c (-b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ b^{31, 36}_0 ∧ p_1116) -> (-b^{31, 37}_2 ∧ b^{31, 37}_1 ∧ -b^{31, 37}_0) c in CNF: c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ -p_1116 ∨ -b^{31, 37}_2 c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ -p_1116 ∨ b^{31, 37}_1 c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ -p_1116 ∨ -b^{31, 37}_0 c in DIMACS: 15239 15240 -15241 -1116 -15242 0 15239 15240 -15241 -1116 15243 0 15239 15240 -15241 -1116 -15244 0 c 2+1 --> break c (-b^{31, 36}_2 ∧ b^{31, 36}_1 ∧ -b^{31, 36}_0 ∧ p_1116) -> break c in CNF: c b^{31, 36}_2 ∨ -b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ -p_1116 ∨ break c in DIMACS: 15239 -15240 15241 -1116 1162 0 c 2-1 --> 1 c (-b^{31, 36}_2 ∧ b^{31, 36}_1 ∧ -b^{31, 36}_0 ∧ -p_1116) -> (-b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ b^{31, 37}_0) c in CNF: c b^{31, 36}_2 ∨ -b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ p_1116 ∨ -b^{31, 37}_2 c b^{31, 36}_2 ∨ -b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ p_1116 ∨ -b^{31, 37}_1 c b^{31, 36}_2 ∨ -b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ p_1116 ∨ b^{31, 37}_0 c in DIMACS: 15239 -15240 15241 1116 -15242 0 15239 -15240 15241 1116 -15243 0 15239 -15240 15241 1116 15244 0 c 1-1 --> 0 c (-b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ b^{31, 36}_0 ∧ -p_1116) -> (-b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ -b^{31, 37}_0) c in CNF: c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ p_1116 ∨ -b^{31, 37}_2 c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ p_1116 ∨ -b^{31, 37}_1 c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ p_1116 ∨ -b^{31, 37}_0 c in DIMACS: 15239 15240 -15241 1116 -15242 0 15239 15240 -15241 1116 -15243 0 15239 15240 -15241 1116 -15244 0 c 0-1 --> -1 c (-b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ -b^{31, 36}_0 ∧ -p_1116) -> ( b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ b^{31, 37}_0) c in CNF: c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ p_1116 ∨ b^{31, 37}_2 c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ p_1116 ∨ -b^{31, 37}_1 c b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ p_1116 ∨ b^{31, 37}_0 c in DIMACS: 15239 15240 15241 1116 15242 0 15239 15240 15241 1116 -15243 0 15239 15240 15241 1116 15244 0 c -1-1 --> -2 c ( b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ b^{31, 36}_0 ∧ -p_1116) -> ( b^{31, 37}_2 ∧ b^{31, 37}_1 ∧ -b^{31, 37}_0) c in CNF: c -b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ p_1116 ∨ b^{31, 37}_2 c -b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ p_1116 ∨ b^{31, 37}_1 c -b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ p_1116 ∨ -b^{31, 37}_0 c in DIMACS: -15239 15240 -15241 1116 15242 0 -15239 15240 -15241 1116 15243 0 -15239 15240 -15241 1116 -15244 0 c -2-1 --> break c ( b^{31, 36}_2 ∧ b^{31, 36}_1 ∧ -b^{31, 36}_0 ∧ -p_1116) -> break c in CNF: c -b^{31, 36}_2 ∨ -b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ p_1116 ∨ break c in DIMACS: -15239 -15240 15241 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 36}_2 ∧ -b^{31, 36}_1 ∧ -b^{31, 36}_0 ∧ true) c in CNF: c -b^{31, 36}_2 ∨ b^{31, 36}_1 ∨ b^{31, 36}_0 ∨ false c in DIMACS: -15239 15240 15241 0 c 3 does not represent an automaton state. c -(-b^{31, 36}_2 ∧ b^{31, 36}_1 ∧ b^{31, 36}_0 ∧ true) c in CNF: c b^{31, 36}_2 ∨ -b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ false c in DIMACS: 15239 -15240 -15241 0 c -3 does not represent an automaton state. c -( b^{31, 36}_2 ∧ b^{31, 36}_1 ∧ b^{31, 36}_0 ∧ true) c in CNF: c -b^{31, 36}_2 ∨ -b^{31, 36}_1 ∨ -b^{31, 36}_0 ∨ false c in DIMACS: -15239 -15240 -15241 0 c i = 37 c -2+1 --> -1 c ( b^{31, 37}_2 ∧ b^{31, 37}_1 ∧ -b^{31, 37}_0 ∧ p_1147) -> ( b^{31, 38}_2 ∧ -b^{31, 38}_1 ∧ b^{31, 38}_0) c in CNF: c -b^{31, 37}_2 ∨ -b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ -p_1147 ∨ b^{31, 38}_2 c -b^{31, 37}_2 ∨ -b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ -p_1147 ∨ -b^{31, 38}_1 c -b^{31, 37}_2 ∨ -b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ -p_1147 ∨ b^{31, 38}_0 c in DIMACS: -15242 -15243 15244 -1147 15245 0 -15242 -15243 15244 -1147 -15246 0 -15242 -15243 15244 -1147 15247 0 c -1+1 --> 0 c ( b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ b^{31, 37}_0 ∧ p_1147) -> (-b^{31, 38}_2 ∧ -b^{31, 38}_1 ∧ -b^{31, 38}_0) c in CNF: c -b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ -p_1147 ∨ -b^{31, 38}_2 c -b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ -p_1147 ∨ -b^{31, 38}_1 c -b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ -p_1147 ∨ -b^{31, 38}_0 c in DIMACS: -15242 15243 -15244 -1147 -15245 0 -15242 15243 -15244 -1147 -15246 0 -15242 15243 -15244 -1147 -15247 0 c 0+1 --> 1 c (-b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ -b^{31, 37}_0 ∧ p_1147) -> (-b^{31, 38}_2 ∧ -b^{31, 38}_1 ∧ b^{31, 38}_0) c in CNF: c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ -p_1147 ∨ -b^{31, 38}_2 c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ -p_1147 ∨ -b^{31, 38}_1 c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ -p_1147 ∨ b^{31, 38}_0 c in DIMACS: 15242 15243 15244 -1147 -15245 0 15242 15243 15244 -1147 -15246 0 15242 15243 15244 -1147 15247 0 c 1+1 --> 2 c (-b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ b^{31, 37}_0 ∧ p_1147) -> (-b^{31, 38}_2 ∧ b^{31, 38}_1 ∧ -b^{31, 38}_0) c in CNF: c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ -p_1147 ∨ -b^{31, 38}_2 c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ -p_1147 ∨ b^{31, 38}_1 c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ -p_1147 ∨ -b^{31, 38}_0 c in DIMACS: 15242 15243 -15244 -1147 -15245 0 15242 15243 -15244 -1147 15246 0 15242 15243 -15244 -1147 -15247 0 c 2+1 --> break c (-b^{31, 37}_2 ∧ b^{31, 37}_1 ∧ -b^{31, 37}_0 ∧ p_1147) -> break c in CNF: c b^{31, 37}_2 ∨ -b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ -p_1147 ∨ break c in DIMACS: 15242 -15243 15244 -1147 1162 0 c 2-1 --> 1 c (-b^{31, 37}_2 ∧ b^{31, 37}_1 ∧ -b^{31, 37}_0 ∧ -p_1147) -> (-b^{31, 38}_2 ∧ -b^{31, 38}_1 ∧ b^{31, 38}_0) c in CNF: c b^{31, 37}_2 ∨ -b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ p_1147 ∨ -b^{31, 38}_2 c b^{31, 37}_2 ∨ -b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ p_1147 ∨ -b^{31, 38}_1 c b^{31, 37}_2 ∨ -b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ p_1147 ∨ b^{31, 38}_0 c in DIMACS: 15242 -15243 15244 1147 -15245 0 15242 -15243 15244 1147 -15246 0 15242 -15243 15244 1147 15247 0 c 1-1 --> 0 c (-b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ b^{31, 37}_0 ∧ -p_1147) -> (-b^{31, 38}_2 ∧ -b^{31, 38}_1 ∧ -b^{31, 38}_0) c in CNF: c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ p_1147 ∨ -b^{31, 38}_2 c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ p_1147 ∨ -b^{31, 38}_1 c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ p_1147 ∨ -b^{31, 38}_0 c in DIMACS: 15242 15243 -15244 1147 -15245 0 15242 15243 -15244 1147 -15246 0 15242 15243 -15244 1147 -15247 0 c 0-1 --> -1 c (-b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ -b^{31, 37}_0 ∧ -p_1147) -> ( b^{31, 38}_2 ∧ -b^{31, 38}_1 ∧ b^{31, 38}_0) c in CNF: c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ p_1147 ∨ b^{31, 38}_2 c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ p_1147 ∨ -b^{31, 38}_1 c b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ p_1147 ∨ b^{31, 38}_0 c in DIMACS: 15242 15243 15244 1147 15245 0 15242 15243 15244 1147 -15246 0 15242 15243 15244 1147 15247 0 c -1-1 --> -2 c ( b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ b^{31, 37}_0 ∧ -p_1147) -> ( b^{31, 38}_2 ∧ b^{31, 38}_1 ∧ -b^{31, 38}_0) c in CNF: c -b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ p_1147 ∨ b^{31, 38}_2 c -b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ p_1147 ∨ b^{31, 38}_1 c -b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ p_1147 ∨ -b^{31, 38}_0 c in DIMACS: -15242 15243 -15244 1147 15245 0 -15242 15243 -15244 1147 15246 0 -15242 15243 -15244 1147 -15247 0 c -2-1 --> break c ( b^{31, 37}_2 ∧ b^{31, 37}_1 ∧ -b^{31, 37}_0 ∧ -p_1147) -> break c in CNF: c -b^{31, 37}_2 ∨ -b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ p_1147 ∨ break c in DIMACS: -15242 -15243 15244 1147 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{31, 37}_2 ∧ -b^{31, 37}_1 ∧ -b^{31, 37}_0 ∧ true) c in CNF: c -b^{31, 37}_2 ∨ b^{31, 37}_1 ∨ b^{31, 37}_0 ∨ false c in DIMACS: -15242 15243 15244 0 c 3 does not represent an automaton state. c -(-b^{31, 37}_2 ∧ b^{31, 37}_1 ∧ b^{31, 37}_0 ∧ true) c in CNF: c b^{31, 37}_2 ∨ -b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ false c in DIMACS: 15242 -15243 -15244 0 c -3 does not represent an automaton state. c -( b^{31, 37}_2 ∧ b^{31, 37}_1 ∧ b^{31, 37}_0 ∧ true) c in CNF: c -b^{31, 37}_2 ∨ -b^{31, 37}_1 ∨ -b^{31, 37}_0 ∨ false c in DIMACS: -15242 -15243 -15244 0 c INIT for k = 32 c -b^{32, 1}_2 c -b^{32, 1}_1 c -b^{32, 1}_0 c in DIMACS: -15248 0 -15249 0 -15250 0 c Transitions for k = 32 c i = 1 c -2+1 --> -1 c ( b^{32, 1}_2 ∧ b^{32, 1}_1 ∧ -b^{32, 1}_0 ∧ p_32) -> ( b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ b^{32, 2}_0) c in CNF: c -b^{32, 1}_2 ∨ -b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ -p_32 ∨ b^{32, 2}_2 c -b^{32, 1}_2 ∨ -b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ -p_32 ∨ -b^{32, 2}_1 c -b^{32, 1}_2 ∨ -b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ -p_32 ∨ b^{32, 2}_0 c in DIMACS: -15248 -15249 15250 -32 15251 0 -15248 -15249 15250 -32 -15252 0 -15248 -15249 15250 -32 15253 0 c -1+1 --> 0 c ( b^{32, 1}_2 ∧ -b^{32, 1}_1 ∧ b^{32, 1}_0 ∧ p_32) -> (-b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ -b^{32, 2}_0) c in CNF: c -b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ -p_32 ∨ -b^{32, 2}_2 c -b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ -p_32 ∨ -b^{32, 2}_1 c -b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ -p_32 ∨ -b^{32, 2}_0 c in DIMACS: -15248 15249 -15250 -32 -15251 0 -15248 15249 -15250 -32 -15252 0 -15248 15249 -15250 -32 -15253 0 c 0+1 --> 1 c (-b^{32, 1}_2 ∧ -b^{32, 1}_1 ∧ -b^{32, 1}_0 ∧ p_32) -> (-b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ b^{32, 2}_0) c in CNF: c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ -p_32 ∨ -b^{32, 2}_2 c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ -p_32 ∨ -b^{32, 2}_1 c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ -p_32 ∨ b^{32, 2}_0 c in DIMACS: 15248 15249 15250 -32 -15251 0 15248 15249 15250 -32 -15252 0 15248 15249 15250 -32 15253 0 c 1+1 --> 2 c (-b^{32, 1}_2 ∧ -b^{32, 1}_1 ∧ b^{32, 1}_0 ∧ p_32) -> (-b^{32, 2}_2 ∧ b^{32, 2}_1 ∧ -b^{32, 2}_0) c in CNF: c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ -p_32 ∨ -b^{32, 2}_2 c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ -p_32 ∨ b^{32, 2}_1 c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ -p_32 ∨ -b^{32, 2}_0 c in DIMACS: 15248 15249 -15250 -32 -15251 0 15248 15249 -15250 -32 15252 0 15248 15249 -15250 -32 -15253 0 c 2+1 --> break c (-b^{32, 1}_2 ∧ b^{32, 1}_1 ∧ -b^{32, 1}_0 ∧ p_32) -> break c in CNF: c b^{32, 1}_2 ∨ -b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ -p_32 ∨ break c in DIMACS: 15248 -15249 15250 -32 1162 0 c 2-1 --> 1 c (-b^{32, 1}_2 ∧ b^{32, 1}_1 ∧ -b^{32, 1}_0 ∧ -p_32) -> (-b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ b^{32, 2}_0) c in CNF: c b^{32, 1}_2 ∨ -b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ p_32 ∨ -b^{32, 2}_2 c b^{32, 1}_2 ∨ -b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ p_32 ∨ -b^{32, 2}_1 c b^{32, 1}_2 ∨ -b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ p_32 ∨ b^{32, 2}_0 c in DIMACS: 15248 -15249 15250 32 -15251 0 15248 -15249 15250 32 -15252 0 15248 -15249 15250 32 15253 0 c 1-1 --> 0 c (-b^{32, 1}_2 ∧ -b^{32, 1}_1 ∧ b^{32, 1}_0 ∧ -p_32) -> (-b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ -b^{32, 2}_0) c in CNF: c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ p_32 ∨ -b^{32, 2}_2 c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ p_32 ∨ -b^{32, 2}_1 c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ p_32 ∨ -b^{32, 2}_0 c in DIMACS: 15248 15249 -15250 32 -15251 0 15248 15249 -15250 32 -15252 0 15248 15249 -15250 32 -15253 0 c 0-1 --> -1 c (-b^{32, 1}_2 ∧ -b^{32, 1}_1 ∧ -b^{32, 1}_0 ∧ -p_32) -> ( b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ b^{32, 2}_0) c in CNF: c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ p_32 ∨ b^{32, 2}_2 c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ p_32 ∨ -b^{32, 2}_1 c b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ p_32 ∨ b^{32, 2}_0 c in DIMACS: 15248 15249 15250 32 15251 0 15248 15249 15250 32 -15252 0 15248 15249 15250 32 15253 0 c -1-1 --> -2 c ( b^{32, 1}_2 ∧ -b^{32, 1}_1 ∧ b^{32, 1}_0 ∧ -p_32) -> ( b^{32, 2}_2 ∧ b^{32, 2}_1 ∧ -b^{32, 2}_0) c in CNF: c -b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ p_32 ∨ b^{32, 2}_2 c -b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ p_32 ∨ b^{32, 2}_1 c -b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ p_32 ∨ -b^{32, 2}_0 c in DIMACS: -15248 15249 -15250 32 15251 0 -15248 15249 -15250 32 15252 0 -15248 15249 -15250 32 -15253 0 c -2-1 --> break c ( b^{32, 1}_2 ∧ b^{32, 1}_1 ∧ -b^{32, 1}_0 ∧ -p_32) -> break c in CNF: c -b^{32, 1}_2 ∨ -b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ p_32 ∨ break c in DIMACS: -15248 -15249 15250 32 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 1}_2 ∧ -b^{32, 1}_1 ∧ -b^{32, 1}_0 ∧ true) c in CNF: c -b^{32, 1}_2 ∨ b^{32, 1}_1 ∨ b^{32, 1}_0 ∨ false c in DIMACS: -15248 15249 15250 0 c 3 does not represent an automaton state. c -(-b^{32, 1}_2 ∧ b^{32, 1}_1 ∧ b^{32, 1}_0 ∧ true) c in CNF: c b^{32, 1}_2 ∨ -b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ false c in DIMACS: 15248 -15249 -15250 0 c -3 does not represent an automaton state. c -( b^{32, 1}_2 ∧ b^{32, 1}_1 ∧ b^{32, 1}_0 ∧ true) c in CNF: c -b^{32, 1}_2 ∨ -b^{32, 1}_1 ∨ -b^{32, 1}_0 ∨ false c in DIMACS: -15248 -15249 -15250 0 c i = 2 c -2+1 --> -1 c ( b^{32, 2}_2 ∧ b^{32, 2}_1 ∧ -b^{32, 2}_0 ∧ p_64) -> ( b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ b^{32, 3}_0) c in CNF: c -b^{32, 2}_2 ∨ -b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ -p_64 ∨ b^{32, 3}_2 c -b^{32, 2}_2 ∨ -b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ -p_64 ∨ -b^{32, 3}_1 c -b^{32, 2}_2 ∨ -b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ -p_64 ∨ b^{32, 3}_0 c in DIMACS: -15251 -15252 15253 -64 15254 0 -15251 -15252 15253 -64 -15255 0 -15251 -15252 15253 -64 15256 0 c -1+1 --> 0 c ( b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ b^{32, 2}_0 ∧ p_64) -> (-b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ -b^{32, 3}_0) c in CNF: c -b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ -p_64 ∨ -b^{32, 3}_2 c -b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ -p_64 ∨ -b^{32, 3}_1 c -b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ -p_64 ∨ -b^{32, 3}_0 c in DIMACS: -15251 15252 -15253 -64 -15254 0 -15251 15252 -15253 -64 -15255 0 -15251 15252 -15253 -64 -15256 0 c 0+1 --> 1 c (-b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ -b^{32, 2}_0 ∧ p_64) -> (-b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ b^{32, 3}_0) c in CNF: c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ -p_64 ∨ -b^{32, 3}_2 c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ -p_64 ∨ -b^{32, 3}_1 c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ -p_64 ∨ b^{32, 3}_0 c in DIMACS: 15251 15252 15253 -64 -15254 0 15251 15252 15253 -64 -15255 0 15251 15252 15253 -64 15256 0 c 1+1 --> 2 c (-b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ b^{32, 2}_0 ∧ p_64) -> (-b^{32, 3}_2 ∧ b^{32, 3}_1 ∧ -b^{32, 3}_0) c in CNF: c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ -p_64 ∨ -b^{32, 3}_2 c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ -p_64 ∨ b^{32, 3}_1 c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ -p_64 ∨ -b^{32, 3}_0 c in DIMACS: 15251 15252 -15253 -64 -15254 0 15251 15252 -15253 -64 15255 0 15251 15252 -15253 -64 -15256 0 c 2+1 --> break c (-b^{32, 2}_2 ∧ b^{32, 2}_1 ∧ -b^{32, 2}_0 ∧ p_64) -> break c in CNF: c b^{32, 2}_2 ∨ -b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ -p_64 ∨ break c in DIMACS: 15251 -15252 15253 -64 1162 0 c 2-1 --> 1 c (-b^{32, 2}_2 ∧ b^{32, 2}_1 ∧ -b^{32, 2}_0 ∧ -p_64) -> (-b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ b^{32, 3}_0) c in CNF: c b^{32, 2}_2 ∨ -b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ p_64 ∨ -b^{32, 3}_2 c b^{32, 2}_2 ∨ -b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ p_64 ∨ -b^{32, 3}_1 c b^{32, 2}_2 ∨ -b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ p_64 ∨ b^{32, 3}_0 c in DIMACS: 15251 -15252 15253 64 -15254 0 15251 -15252 15253 64 -15255 0 15251 -15252 15253 64 15256 0 c 1-1 --> 0 c (-b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ b^{32, 2}_0 ∧ -p_64) -> (-b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ -b^{32, 3}_0) c in CNF: c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ p_64 ∨ -b^{32, 3}_2 c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ p_64 ∨ -b^{32, 3}_1 c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ p_64 ∨ -b^{32, 3}_0 c in DIMACS: 15251 15252 -15253 64 -15254 0 15251 15252 -15253 64 -15255 0 15251 15252 -15253 64 -15256 0 c 0-1 --> -1 c (-b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ -b^{32, 2}_0 ∧ -p_64) -> ( b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ b^{32, 3}_0) c in CNF: c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ p_64 ∨ b^{32, 3}_2 c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ p_64 ∨ -b^{32, 3}_1 c b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ p_64 ∨ b^{32, 3}_0 c in DIMACS: 15251 15252 15253 64 15254 0 15251 15252 15253 64 -15255 0 15251 15252 15253 64 15256 0 c -1-1 --> -2 c ( b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ b^{32, 2}_0 ∧ -p_64) -> ( b^{32, 3}_2 ∧ b^{32, 3}_1 ∧ -b^{32, 3}_0) c in CNF: c -b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ p_64 ∨ b^{32, 3}_2 c -b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ p_64 ∨ b^{32, 3}_1 c -b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ p_64 ∨ -b^{32, 3}_0 c in DIMACS: -15251 15252 -15253 64 15254 0 -15251 15252 -15253 64 15255 0 -15251 15252 -15253 64 -15256 0 c -2-1 --> break c ( b^{32, 2}_2 ∧ b^{32, 2}_1 ∧ -b^{32, 2}_0 ∧ -p_64) -> break c in CNF: c -b^{32, 2}_2 ∨ -b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ p_64 ∨ break c in DIMACS: -15251 -15252 15253 64 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 2}_2 ∧ -b^{32, 2}_1 ∧ -b^{32, 2}_0 ∧ true) c in CNF: c -b^{32, 2}_2 ∨ b^{32, 2}_1 ∨ b^{32, 2}_0 ∨ false c in DIMACS: -15251 15252 15253 0 c 3 does not represent an automaton state. c -(-b^{32, 2}_2 ∧ b^{32, 2}_1 ∧ b^{32, 2}_0 ∧ true) c in CNF: c b^{32, 2}_2 ∨ -b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ false c in DIMACS: 15251 -15252 -15253 0 c -3 does not represent an automaton state. c -( b^{32, 2}_2 ∧ b^{32, 2}_1 ∧ b^{32, 2}_0 ∧ true) c in CNF: c -b^{32, 2}_2 ∨ -b^{32, 2}_1 ∨ -b^{32, 2}_0 ∨ false c in DIMACS: -15251 -15252 -15253 0 c i = 3 c -2+1 --> -1 c ( b^{32, 3}_2 ∧ b^{32, 3}_1 ∧ -b^{32, 3}_0 ∧ p_96) -> ( b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ b^{32, 4}_0) c in CNF: c -b^{32, 3}_2 ∨ -b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ -p_96 ∨ b^{32, 4}_2 c -b^{32, 3}_2 ∨ -b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ -p_96 ∨ -b^{32, 4}_1 c -b^{32, 3}_2 ∨ -b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ -p_96 ∨ b^{32, 4}_0 c in DIMACS: -15254 -15255 15256 -96 15257 0 -15254 -15255 15256 -96 -15258 0 -15254 -15255 15256 -96 15259 0 c -1+1 --> 0 c ( b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ b^{32, 3}_0 ∧ p_96) -> (-b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ -b^{32, 4}_0) c in CNF: c -b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ -p_96 ∨ -b^{32, 4}_2 c -b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ -p_96 ∨ -b^{32, 4}_1 c -b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ -p_96 ∨ -b^{32, 4}_0 c in DIMACS: -15254 15255 -15256 -96 -15257 0 -15254 15255 -15256 -96 -15258 0 -15254 15255 -15256 -96 -15259 0 c 0+1 --> 1 c (-b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ -b^{32, 3}_0 ∧ p_96) -> (-b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ b^{32, 4}_0) c in CNF: c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ -p_96 ∨ -b^{32, 4}_2 c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ -p_96 ∨ -b^{32, 4}_1 c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ -p_96 ∨ b^{32, 4}_0 c in DIMACS: 15254 15255 15256 -96 -15257 0 15254 15255 15256 -96 -15258 0 15254 15255 15256 -96 15259 0 c 1+1 --> 2 c (-b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ b^{32, 3}_0 ∧ p_96) -> (-b^{32, 4}_2 ∧ b^{32, 4}_1 ∧ -b^{32, 4}_0) c in CNF: c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ -p_96 ∨ -b^{32, 4}_2 c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ -p_96 ∨ b^{32, 4}_1 c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ -p_96 ∨ -b^{32, 4}_0 c in DIMACS: 15254 15255 -15256 -96 -15257 0 15254 15255 -15256 -96 15258 0 15254 15255 -15256 -96 -15259 0 c 2+1 --> break c (-b^{32, 3}_2 ∧ b^{32, 3}_1 ∧ -b^{32, 3}_0 ∧ p_96) -> break c in CNF: c b^{32, 3}_2 ∨ -b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ -p_96 ∨ break c in DIMACS: 15254 -15255 15256 -96 1162 0 c 2-1 --> 1 c (-b^{32, 3}_2 ∧ b^{32, 3}_1 ∧ -b^{32, 3}_0 ∧ -p_96) -> (-b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ b^{32, 4}_0) c in CNF: c b^{32, 3}_2 ∨ -b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ p_96 ∨ -b^{32, 4}_2 c b^{32, 3}_2 ∨ -b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ p_96 ∨ -b^{32, 4}_1 c b^{32, 3}_2 ∨ -b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ p_96 ∨ b^{32, 4}_0 c in DIMACS: 15254 -15255 15256 96 -15257 0 15254 -15255 15256 96 -15258 0 15254 -15255 15256 96 15259 0 c 1-1 --> 0 c (-b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ b^{32, 3}_0 ∧ -p_96) -> (-b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ -b^{32, 4}_0) c in CNF: c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ p_96 ∨ -b^{32, 4}_2 c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ p_96 ∨ -b^{32, 4}_1 c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ p_96 ∨ -b^{32, 4}_0 c in DIMACS: 15254 15255 -15256 96 -15257 0 15254 15255 -15256 96 -15258 0 15254 15255 -15256 96 -15259 0 c 0-1 --> -1 c (-b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ -b^{32, 3}_0 ∧ -p_96) -> ( b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ b^{32, 4}_0) c in CNF: c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ p_96 ∨ b^{32, 4}_2 c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ p_96 ∨ -b^{32, 4}_1 c b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ p_96 ∨ b^{32, 4}_0 c in DIMACS: 15254 15255 15256 96 15257 0 15254 15255 15256 96 -15258 0 15254 15255 15256 96 15259 0 c -1-1 --> -2 c ( b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ b^{32, 3}_0 ∧ -p_96) -> ( b^{32, 4}_2 ∧ b^{32, 4}_1 ∧ -b^{32, 4}_0) c in CNF: c -b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ p_96 ∨ b^{32, 4}_2 c -b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ p_96 ∨ b^{32, 4}_1 c -b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ p_96 ∨ -b^{32, 4}_0 c in DIMACS: -15254 15255 -15256 96 15257 0 -15254 15255 -15256 96 15258 0 -15254 15255 -15256 96 -15259 0 c -2-1 --> break c ( b^{32, 3}_2 ∧ b^{32, 3}_1 ∧ -b^{32, 3}_0 ∧ -p_96) -> break c in CNF: c -b^{32, 3}_2 ∨ -b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ p_96 ∨ break c in DIMACS: -15254 -15255 15256 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 3}_2 ∧ -b^{32, 3}_1 ∧ -b^{32, 3}_0 ∧ true) c in CNF: c -b^{32, 3}_2 ∨ b^{32, 3}_1 ∨ b^{32, 3}_0 ∨ false c in DIMACS: -15254 15255 15256 0 c 3 does not represent an automaton state. c -(-b^{32, 3}_2 ∧ b^{32, 3}_1 ∧ b^{32, 3}_0 ∧ true) c in CNF: c b^{32, 3}_2 ∨ -b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ false c in DIMACS: 15254 -15255 -15256 0 c -3 does not represent an automaton state. c -( b^{32, 3}_2 ∧ b^{32, 3}_1 ∧ b^{32, 3}_0 ∧ true) c in CNF: c -b^{32, 3}_2 ∨ -b^{32, 3}_1 ∨ -b^{32, 3}_0 ∨ false c in DIMACS: -15254 -15255 -15256 0 c i = 4 c -2+1 --> -1 c ( b^{32, 4}_2 ∧ b^{32, 4}_1 ∧ -b^{32, 4}_0 ∧ p_128) -> ( b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ b^{32, 5}_0) c in CNF: c -b^{32, 4}_2 ∨ -b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ -p_128 ∨ b^{32, 5}_2 c -b^{32, 4}_2 ∨ -b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ -p_128 ∨ -b^{32, 5}_1 c -b^{32, 4}_2 ∨ -b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ -p_128 ∨ b^{32, 5}_0 c in DIMACS: -15257 -15258 15259 -128 15260 0 -15257 -15258 15259 -128 -15261 0 -15257 -15258 15259 -128 15262 0 c -1+1 --> 0 c ( b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ b^{32, 4}_0 ∧ p_128) -> (-b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ -b^{32, 5}_0) c in CNF: c -b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ -p_128 ∨ -b^{32, 5}_2 c -b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ -p_128 ∨ -b^{32, 5}_1 c -b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ -p_128 ∨ -b^{32, 5}_0 c in DIMACS: -15257 15258 -15259 -128 -15260 0 -15257 15258 -15259 -128 -15261 0 -15257 15258 -15259 -128 -15262 0 c 0+1 --> 1 c (-b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ -b^{32, 4}_0 ∧ p_128) -> (-b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ b^{32, 5}_0) c in CNF: c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ -p_128 ∨ -b^{32, 5}_2 c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ -p_128 ∨ -b^{32, 5}_1 c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ -p_128 ∨ b^{32, 5}_0 c in DIMACS: 15257 15258 15259 -128 -15260 0 15257 15258 15259 -128 -15261 0 15257 15258 15259 -128 15262 0 c 1+1 --> 2 c (-b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ b^{32, 4}_0 ∧ p_128) -> (-b^{32, 5}_2 ∧ b^{32, 5}_1 ∧ -b^{32, 5}_0) c in CNF: c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ -p_128 ∨ -b^{32, 5}_2 c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ -p_128 ∨ b^{32, 5}_1 c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ -p_128 ∨ -b^{32, 5}_0 c in DIMACS: 15257 15258 -15259 -128 -15260 0 15257 15258 -15259 -128 15261 0 15257 15258 -15259 -128 -15262 0 c 2+1 --> break c (-b^{32, 4}_2 ∧ b^{32, 4}_1 ∧ -b^{32, 4}_0 ∧ p_128) -> break c in CNF: c b^{32, 4}_2 ∨ -b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ -p_128 ∨ break c in DIMACS: 15257 -15258 15259 -128 1162 0 c 2-1 --> 1 c (-b^{32, 4}_2 ∧ b^{32, 4}_1 ∧ -b^{32, 4}_0 ∧ -p_128) -> (-b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ b^{32, 5}_0) c in CNF: c b^{32, 4}_2 ∨ -b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ p_128 ∨ -b^{32, 5}_2 c b^{32, 4}_2 ∨ -b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ p_128 ∨ -b^{32, 5}_1 c b^{32, 4}_2 ∨ -b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ p_128 ∨ b^{32, 5}_0 c in DIMACS: 15257 -15258 15259 128 -15260 0 15257 -15258 15259 128 -15261 0 15257 -15258 15259 128 15262 0 c 1-1 --> 0 c (-b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ b^{32, 4}_0 ∧ -p_128) -> (-b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ -b^{32, 5}_0) c in CNF: c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ p_128 ∨ -b^{32, 5}_2 c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ p_128 ∨ -b^{32, 5}_1 c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ p_128 ∨ -b^{32, 5}_0 c in DIMACS: 15257 15258 -15259 128 -15260 0 15257 15258 -15259 128 -15261 0 15257 15258 -15259 128 -15262 0 c 0-1 --> -1 c (-b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ -b^{32, 4}_0 ∧ -p_128) -> ( b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ b^{32, 5}_0) c in CNF: c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ p_128 ∨ b^{32, 5}_2 c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ p_128 ∨ -b^{32, 5}_1 c b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ p_128 ∨ b^{32, 5}_0 c in DIMACS: 15257 15258 15259 128 15260 0 15257 15258 15259 128 -15261 0 15257 15258 15259 128 15262 0 c -1-1 --> -2 c ( b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ b^{32, 4}_0 ∧ -p_128) -> ( b^{32, 5}_2 ∧ b^{32, 5}_1 ∧ -b^{32, 5}_0) c in CNF: c -b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ p_128 ∨ b^{32, 5}_2 c -b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ p_128 ∨ b^{32, 5}_1 c -b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ p_128 ∨ -b^{32, 5}_0 c in DIMACS: -15257 15258 -15259 128 15260 0 -15257 15258 -15259 128 15261 0 -15257 15258 -15259 128 -15262 0 c -2-1 --> break c ( b^{32, 4}_2 ∧ b^{32, 4}_1 ∧ -b^{32, 4}_0 ∧ -p_128) -> break c in CNF: c -b^{32, 4}_2 ∨ -b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ p_128 ∨ break c in DIMACS: -15257 -15258 15259 128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 4}_2 ∧ -b^{32, 4}_1 ∧ -b^{32, 4}_0 ∧ true) c in CNF: c -b^{32, 4}_2 ∨ b^{32, 4}_1 ∨ b^{32, 4}_0 ∨ false c in DIMACS: -15257 15258 15259 0 c 3 does not represent an automaton state. c -(-b^{32, 4}_2 ∧ b^{32, 4}_1 ∧ b^{32, 4}_0 ∧ true) c in CNF: c b^{32, 4}_2 ∨ -b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ false c in DIMACS: 15257 -15258 -15259 0 c -3 does not represent an automaton state. c -( b^{32, 4}_2 ∧ b^{32, 4}_1 ∧ b^{32, 4}_0 ∧ true) c in CNF: c -b^{32, 4}_2 ∨ -b^{32, 4}_1 ∨ -b^{32, 4}_0 ∨ false c in DIMACS: -15257 -15258 -15259 0 c i = 5 c -2+1 --> -1 c ( b^{32, 5}_2 ∧ b^{32, 5}_1 ∧ -b^{32, 5}_0 ∧ p_160) -> ( b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ b^{32, 6}_0) c in CNF: c -b^{32, 5}_2 ∨ -b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ -p_160 ∨ b^{32, 6}_2 c -b^{32, 5}_2 ∨ -b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ -p_160 ∨ -b^{32, 6}_1 c -b^{32, 5}_2 ∨ -b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ -p_160 ∨ b^{32, 6}_0 c in DIMACS: -15260 -15261 15262 -160 15263 0 -15260 -15261 15262 -160 -15264 0 -15260 -15261 15262 -160 15265 0 c -1+1 --> 0 c ( b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ b^{32, 5}_0 ∧ p_160) -> (-b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ -b^{32, 6}_0) c in CNF: c -b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ -p_160 ∨ -b^{32, 6}_2 c -b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ -p_160 ∨ -b^{32, 6}_1 c -b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ -p_160 ∨ -b^{32, 6}_0 c in DIMACS: -15260 15261 -15262 -160 -15263 0 -15260 15261 -15262 -160 -15264 0 -15260 15261 -15262 -160 -15265 0 c 0+1 --> 1 c (-b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ -b^{32, 5}_0 ∧ p_160) -> (-b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ b^{32, 6}_0) c in CNF: c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ -p_160 ∨ -b^{32, 6}_2 c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ -p_160 ∨ -b^{32, 6}_1 c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ -p_160 ∨ b^{32, 6}_0 c in DIMACS: 15260 15261 15262 -160 -15263 0 15260 15261 15262 -160 -15264 0 15260 15261 15262 -160 15265 0 c 1+1 --> 2 c (-b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ b^{32, 5}_0 ∧ p_160) -> (-b^{32, 6}_2 ∧ b^{32, 6}_1 ∧ -b^{32, 6}_0) c in CNF: c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ -p_160 ∨ -b^{32, 6}_2 c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ -p_160 ∨ b^{32, 6}_1 c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ -p_160 ∨ -b^{32, 6}_0 c in DIMACS: 15260 15261 -15262 -160 -15263 0 15260 15261 -15262 -160 15264 0 15260 15261 -15262 -160 -15265 0 c 2+1 --> break c (-b^{32, 5}_2 ∧ b^{32, 5}_1 ∧ -b^{32, 5}_0 ∧ p_160) -> break c in CNF: c b^{32, 5}_2 ∨ -b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ -p_160 ∨ break c in DIMACS: 15260 -15261 15262 -160 1162 0 c 2-1 --> 1 c (-b^{32, 5}_2 ∧ b^{32, 5}_1 ∧ -b^{32, 5}_0 ∧ -p_160) -> (-b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ b^{32, 6}_0) c in CNF: c b^{32, 5}_2 ∨ -b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ p_160 ∨ -b^{32, 6}_2 c b^{32, 5}_2 ∨ -b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ p_160 ∨ -b^{32, 6}_1 c b^{32, 5}_2 ∨ -b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ p_160 ∨ b^{32, 6}_0 c in DIMACS: 15260 -15261 15262 160 -15263 0 15260 -15261 15262 160 -15264 0 15260 -15261 15262 160 15265 0 c 1-1 --> 0 c (-b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ b^{32, 5}_0 ∧ -p_160) -> (-b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ -b^{32, 6}_0) c in CNF: c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ p_160 ∨ -b^{32, 6}_2 c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ p_160 ∨ -b^{32, 6}_1 c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ p_160 ∨ -b^{32, 6}_0 c in DIMACS: 15260 15261 -15262 160 -15263 0 15260 15261 -15262 160 -15264 0 15260 15261 -15262 160 -15265 0 c 0-1 --> -1 c (-b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ -b^{32, 5}_0 ∧ -p_160) -> ( b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ b^{32, 6}_0) c in CNF: c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ p_160 ∨ b^{32, 6}_2 c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ p_160 ∨ -b^{32, 6}_1 c b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ p_160 ∨ b^{32, 6}_0 c in DIMACS: 15260 15261 15262 160 15263 0 15260 15261 15262 160 -15264 0 15260 15261 15262 160 15265 0 c -1-1 --> -2 c ( b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ b^{32, 5}_0 ∧ -p_160) -> ( b^{32, 6}_2 ∧ b^{32, 6}_1 ∧ -b^{32, 6}_0) c in CNF: c -b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ p_160 ∨ b^{32, 6}_2 c -b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ p_160 ∨ b^{32, 6}_1 c -b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ p_160 ∨ -b^{32, 6}_0 c in DIMACS: -15260 15261 -15262 160 15263 0 -15260 15261 -15262 160 15264 0 -15260 15261 -15262 160 -15265 0 c -2-1 --> break c ( b^{32, 5}_2 ∧ b^{32, 5}_1 ∧ -b^{32, 5}_0 ∧ -p_160) -> break c in CNF: c -b^{32, 5}_2 ∨ -b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ p_160 ∨ break c in DIMACS: -15260 -15261 15262 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 5}_2 ∧ -b^{32, 5}_1 ∧ -b^{32, 5}_0 ∧ true) c in CNF: c -b^{32, 5}_2 ∨ b^{32, 5}_1 ∨ b^{32, 5}_0 ∨ false c in DIMACS: -15260 15261 15262 0 c 3 does not represent an automaton state. c -(-b^{32, 5}_2 ∧ b^{32, 5}_1 ∧ b^{32, 5}_0 ∧ true) c in CNF: c b^{32, 5}_2 ∨ -b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ false c in DIMACS: 15260 -15261 -15262 0 c -3 does not represent an automaton state. c -( b^{32, 5}_2 ∧ b^{32, 5}_1 ∧ b^{32, 5}_0 ∧ true) c in CNF: c -b^{32, 5}_2 ∨ -b^{32, 5}_1 ∨ -b^{32, 5}_0 ∨ false c in DIMACS: -15260 -15261 -15262 0 c i = 6 c -2+1 --> -1 c ( b^{32, 6}_2 ∧ b^{32, 6}_1 ∧ -b^{32, 6}_0 ∧ p_192) -> ( b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ b^{32, 7}_0) c in CNF: c -b^{32, 6}_2 ∨ -b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ -p_192 ∨ b^{32, 7}_2 c -b^{32, 6}_2 ∨ -b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ -p_192 ∨ -b^{32, 7}_1 c -b^{32, 6}_2 ∨ -b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ -p_192 ∨ b^{32, 7}_0 c in DIMACS: -15263 -15264 15265 -192 15266 0 -15263 -15264 15265 -192 -15267 0 -15263 -15264 15265 -192 15268 0 c -1+1 --> 0 c ( b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ b^{32, 6}_0 ∧ p_192) -> (-b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ -b^{32, 7}_0) c in CNF: c -b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ -p_192 ∨ -b^{32, 7}_2 c -b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ -p_192 ∨ -b^{32, 7}_1 c -b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ -p_192 ∨ -b^{32, 7}_0 c in DIMACS: -15263 15264 -15265 -192 -15266 0 -15263 15264 -15265 -192 -15267 0 -15263 15264 -15265 -192 -15268 0 c 0+1 --> 1 c (-b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ -b^{32, 6}_0 ∧ p_192) -> (-b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ b^{32, 7}_0) c in CNF: c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ -p_192 ∨ -b^{32, 7}_2 c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ -p_192 ∨ -b^{32, 7}_1 c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ -p_192 ∨ b^{32, 7}_0 c in DIMACS: 15263 15264 15265 -192 -15266 0 15263 15264 15265 -192 -15267 0 15263 15264 15265 -192 15268 0 c 1+1 --> 2 c (-b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ b^{32, 6}_0 ∧ p_192) -> (-b^{32, 7}_2 ∧ b^{32, 7}_1 ∧ -b^{32, 7}_0) c in CNF: c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ -p_192 ∨ -b^{32, 7}_2 c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ -p_192 ∨ b^{32, 7}_1 c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ -p_192 ∨ -b^{32, 7}_0 c in DIMACS: 15263 15264 -15265 -192 -15266 0 15263 15264 -15265 -192 15267 0 15263 15264 -15265 -192 -15268 0 c 2+1 --> break c (-b^{32, 6}_2 ∧ b^{32, 6}_1 ∧ -b^{32, 6}_0 ∧ p_192) -> break c in CNF: c b^{32, 6}_2 ∨ -b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ -p_192 ∨ break c in DIMACS: 15263 -15264 15265 -192 1162 0 c 2-1 --> 1 c (-b^{32, 6}_2 ∧ b^{32, 6}_1 ∧ -b^{32, 6}_0 ∧ -p_192) -> (-b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ b^{32, 7}_0) c in CNF: c b^{32, 6}_2 ∨ -b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ p_192 ∨ -b^{32, 7}_2 c b^{32, 6}_2 ∨ -b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ p_192 ∨ -b^{32, 7}_1 c b^{32, 6}_2 ∨ -b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ p_192 ∨ b^{32, 7}_0 c in DIMACS: 15263 -15264 15265 192 -15266 0 15263 -15264 15265 192 -15267 0 15263 -15264 15265 192 15268 0 c 1-1 --> 0 c (-b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ b^{32, 6}_0 ∧ -p_192) -> (-b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ -b^{32, 7}_0) c in CNF: c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ p_192 ∨ -b^{32, 7}_2 c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ p_192 ∨ -b^{32, 7}_1 c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ p_192 ∨ -b^{32, 7}_0 c in DIMACS: 15263 15264 -15265 192 -15266 0 15263 15264 -15265 192 -15267 0 15263 15264 -15265 192 -15268 0 c 0-1 --> -1 c (-b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ -b^{32, 6}_0 ∧ -p_192) -> ( b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ b^{32, 7}_0) c in CNF: c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ p_192 ∨ b^{32, 7}_2 c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ p_192 ∨ -b^{32, 7}_1 c b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ p_192 ∨ b^{32, 7}_0 c in DIMACS: 15263 15264 15265 192 15266 0 15263 15264 15265 192 -15267 0 15263 15264 15265 192 15268 0 c -1-1 --> -2 c ( b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ b^{32, 6}_0 ∧ -p_192) -> ( b^{32, 7}_2 ∧ b^{32, 7}_1 ∧ -b^{32, 7}_0) c in CNF: c -b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ p_192 ∨ b^{32, 7}_2 c -b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ p_192 ∨ b^{32, 7}_1 c -b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ p_192 ∨ -b^{32, 7}_0 c in DIMACS: -15263 15264 -15265 192 15266 0 -15263 15264 -15265 192 15267 0 -15263 15264 -15265 192 -15268 0 c -2-1 --> break c ( b^{32, 6}_2 ∧ b^{32, 6}_1 ∧ -b^{32, 6}_0 ∧ -p_192) -> break c in CNF: c -b^{32, 6}_2 ∨ -b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ p_192 ∨ break c in DIMACS: -15263 -15264 15265 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 6}_2 ∧ -b^{32, 6}_1 ∧ -b^{32, 6}_0 ∧ true) c in CNF: c -b^{32, 6}_2 ∨ b^{32, 6}_1 ∨ b^{32, 6}_0 ∨ false c in DIMACS: -15263 15264 15265 0 c 3 does not represent an automaton state. c -(-b^{32, 6}_2 ∧ b^{32, 6}_1 ∧ b^{32, 6}_0 ∧ true) c in CNF: c b^{32, 6}_2 ∨ -b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ false c in DIMACS: 15263 -15264 -15265 0 c -3 does not represent an automaton state. c -( b^{32, 6}_2 ∧ b^{32, 6}_1 ∧ b^{32, 6}_0 ∧ true) c in CNF: c -b^{32, 6}_2 ∨ -b^{32, 6}_1 ∨ -b^{32, 6}_0 ∨ false c in DIMACS: -15263 -15264 -15265 0 c i = 7 c -2+1 --> -1 c ( b^{32, 7}_2 ∧ b^{32, 7}_1 ∧ -b^{32, 7}_0 ∧ p_224) -> ( b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ b^{32, 8}_0) c in CNF: c -b^{32, 7}_2 ∨ -b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ -p_224 ∨ b^{32, 8}_2 c -b^{32, 7}_2 ∨ -b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ -p_224 ∨ -b^{32, 8}_1 c -b^{32, 7}_2 ∨ -b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ -p_224 ∨ b^{32, 8}_0 c in DIMACS: -15266 -15267 15268 -224 15269 0 -15266 -15267 15268 -224 -15270 0 -15266 -15267 15268 -224 15271 0 c -1+1 --> 0 c ( b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ b^{32, 7}_0 ∧ p_224) -> (-b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ -b^{32, 8}_0) c in CNF: c -b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ -p_224 ∨ -b^{32, 8}_2 c -b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ -p_224 ∨ -b^{32, 8}_1 c -b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ -p_224 ∨ -b^{32, 8}_0 c in DIMACS: -15266 15267 -15268 -224 -15269 0 -15266 15267 -15268 -224 -15270 0 -15266 15267 -15268 -224 -15271 0 c 0+1 --> 1 c (-b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ -b^{32, 7}_0 ∧ p_224) -> (-b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ b^{32, 8}_0) c in CNF: c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ -p_224 ∨ -b^{32, 8}_2 c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ -p_224 ∨ -b^{32, 8}_1 c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ -p_224 ∨ b^{32, 8}_0 c in DIMACS: 15266 15267 15268 -224 -15269 0 15266 15267 15268 -224 -15270 0 15266 15267 15268 -224 15271 0 c 1+1 --> 2 c (-b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ b^{32, 7}_0 ∧ p_224) -> (-b^{32, 8}_2 ∧ b^{32, 8}_1 ∧ -b^{32, 8}_0) c in CNF: c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ -p_224 ∨ -b^{32, 8}_2 c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ -p_224 ∨ b^{32, 8}_1 c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ -p_224 ∨ -b^{32, 8}_0 c in DIMACS: 15266 15267 -15268 -224 -15269 0 15266 15267 -15268 -224 15270 0 15266 15267 -15268 -224 -15271 0 c 2+1 --> break c (-b^{32, 7}_2 ∧ b^{32, 7}_1 ∧ -b^{32, 7}_0 ∧ p_224) -> break c in CNF: c b^{32, 7}_2 ∨ -b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ -p_224 ∨ break c in DIMACS: 15266 -15267 15268 -224 1162 0 c 2-1 --> 1 c (-b^{32, 7}_2 ∧ b^{32, 7}_1 ∧ -b^{32, 7}_0 ∧ -p_224) -> (-b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ b^{32, 8}_0) c in CNF: c b^{32, 7}_2 ∨ -b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ p_224 ∨ -b^{32, 8}_2 c b^{32, 7}_2 ∨ -b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ p_224 ∨ -b^{32, 8}_1 c b^{32, 7}_2 ∨ -b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ p_224 ∨ b^{32, 8}_0 c in DIMACS: 15266 -15267 15268 224 -15269 0 15266 -15267 15268 224 -15270 0 15266 -15267 15268 224 15271 0 c 1-1 --> 0 c (-b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ b^{32, 7}_0 ∧ -p_224) -> (-b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ -b^{32, 8}_0) c in CNF: c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ p_224 ∨ -b^{32, 8}_2 c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ p_224 ∨ -b^{32, 8}_1 c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ p_224 ∨ -b^{32, 8}_0 c in DIMACS: 15266 15267 -15268 224 -15269 0 15266 15267 -15268 224 -15270 0 15266 15267 -15268 224 -15271 0 c 0-1 --> -1 c (-b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ -b^{32, 7}_0 ∧ -p_224) -> ( b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ b^{32, 8}_0) c in CNF: c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ p_224 ∨ b^{32, 8}_2 c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ p_224 ∨ -b^{32, 8}_1 c b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ p_224 ∨ b^{32, 8}_0 c in DIMACS: 15266 15267 15268 224 15269 0 15266 15267 15268 224 -15270 0 15266 15267 15268 224 15271 0 c -1-1 --> -2 c ( b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ b^{32, 7}_0 ∧ -p_224) -> ( b^{32, 8}_2 ∧ b^{32, 8}_1 ∧ -b^{32, 8}_0) c in CNF: c -b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ p_224 ∨ b^{32, 8}_2 c -b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ p_224 ∨ b^{32, 8}_1 c -b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ p_224 ∨ -b^{32, 8}_0 c in DIMACS: -15266 15267 -15268 224 15269 0 -15266 15267 -15268 224 15270 0 -15266 15267 -15268 224 -15271 0 c -2-1 --> break c ( b^{32, 7}_2 ∧ b^{32, 7}_1 ∧ -b^{32, 7}_0 ∧ -p_224) -> break c in CNF: c -b^{32, 7}_2 ∨ -b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ p_224 ∨ break c in DIMACS: -15266 -15267 15268 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 7}_2 ∧ -b^{32, 7}_1 ∧ -b^{32, 7}_0 ∧ true) c in CNF: c -b^{32, 7}_2 ∨ b^{32, 7}_1 ∨ b^{32, 7}_0 ∨ false c in DIMACS: -15266 15267 15268 0 c 3 does not represent an automaton state. c -(-b^{32, 7}_2 ∧ b^{32, 7}_1 ∧ b^{32, 7}_0 ∧ true) c in CNF: c b^{32, 7}_2 ∨ -b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ false c in DIMACS: 15266 -15267 -15268 0 c -3 does not represent an automaton state. c -( b^{32, 7}_2 ∧ b^{32, 7}_1 ∧ b^{32, 7}_0 ∧ true) c in CNF: c -b^{32, 7}_2 ∨ -b^{32, 7}_1 ∨ -b^{32, 7}_0 ∨ false c in DIMACS: -15266 -15267 -15268 0 c i = 8 c -2+1 --> -1 c ( b^{32, 8}_2 ∧ b^{32, 8}_1 ∧ -b^{32, 8}_0 ∧ p_256) -> ( b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ b^{32, 9}_0) c in CNF: c -b^{32, 8}_2 ∨ -b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ -p_256 ∨ b^{32, 9}_2 c -b^{32, 8}_2 ∨ -b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ -p_256 ∨ -b^{32, 9}_1 c -b^{32, 8}_2 ∨ -b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ -p_256 ∨ b^{32, 9}_0 c in DIMACS: -15269 -15270 15271 -256 15272 0 -15269 -15270 15271 -256 -15273 0 -15269 -15270 15271 -256 15274 0 c -1+1 --> 0 c ( b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ b^{32, 8}_0 ∧ p_256) -> (-b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ -b^{32, 9}_0) c in CNF: c -b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ -p_256 ∨ -b^{32, 9}_2 c -b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ -p_256 ∨ -b^{32, 9}_1 c -b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ -p_256 ∨ -b^{32, 9}_0 c in DIMACS: -15269 15270 -15271 -256 -15272 0 -15269 15270 -15271 -256 -15273 0 -15269 15270 -15271 -256 -15274 0 c 0+1 --> 1 c (-b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ -b^{32, 8}_0 ∧ p_256) -> (-b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ b^{32, 9}_0) c in CNF: c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ -p_256 ∨ -b^{32, 9}_2 c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ -p_256 ∨ -b^{32, 9}_1 c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ -p_256 ∨ b^{32, 9}_0 c in DIMACS: 15269 15270 15271 -256 -15272 0 15269 15270 15271 -256 -15273 0 15269 15270 15271 -256 15274 0 c 1+1 --> 2 c (-b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ b^{32, 8}_0 ∧ p_256) -> (-b^{32, 9}_2 ∧ b^{32, 9}_1 ∧ -b^{32, 9}_0) c in CNF: c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ -p_256 ∨ -b^{32, 9}_2 c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ -p_256 ∨ b^{32, 9}_1 c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ -p_256 ∨ -b^{32, 9}_0 c in DIMACS: 15269 15270 -15271 -256 -15272 0 15269 15270 -15271 -256 15273 0 15269 15270 -15271 -256 -15274 0 c 2+1 --> break c (-b^{32, 8}_2 ∧ b^{32, 8}_1 ∧ -b^{32, 8}_0 ∧ p_256) -> break c in CNF: c b^{32, 8}_2 ∨ -b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ -p_256 ∨ break c in DIMACS: 15269 -15270 15271 -256 1162 0 c 2-1 --> 1 c (-b^{32, 8}_2 ∧ b^{32, 8}_1 ∧ -b^{32, 8}_0 ∧ -p_256) -> (-b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ b^{32, 9}_0) c in CNF: c b^{32, 8}_2 ∨ -b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ p_256 ∨ -b^{32, 9}_2 c b^{32, 8}_2 ∨ -b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ p_256 ∨ -b^{32, 9}_1 c b^{32, 8}_2 ∨ -b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ p_256 ∨ b^{32, 9}_0 c in DIMACS: 15269 -15270 15271 256 -15272 0 15269 -15270 15271 256 -15273 0 15269 -15270 15271 256 15274 0 c 1-1 --> 0 c (-b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ b^{32, 8}_0 ∧ -p_256) -> (-b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ -b^{32, 9}_0) c in CNF: c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ p_256 ∨ -b^{32, 9}_2 c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ p_256 ∨ -b^{32, 9}_1 c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ p_256 ∨ -b^{32, 9}_0 c in DIMACS: 15269 15270 -15271 256 -15272 0 15269 15270 -15271 256 -15273 0 15269 15270 -15271 256 -15274 0 c 0-1 --> -1 c (-b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ -b^{32, 8}_0 ∧ -p_256) -> ( b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ b^{32, 9}_0) c in CNF: c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ p_256 ∨ b^{32, 9}_2 c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ p_256 ∨ -b^{32, 9}_1 c b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ p_256 ∨ b^{32, 9}_0 c in DIMACS: 15269 15270 15271 256 15272 0 15269 15270 15271 256 -15273 0 15269 15270 15271 256 15274 0 c -1-1 --> -2 c ( b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ b^{32, 8}_0 ∧ -p_256) -> ( b^{32, 9}_2 ∧ b^{32, 9}_1 ∧ -b^{32, 9}_0) c in CNF: c -b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ p_256 ∨ b^{32, 9}_2 c -b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ p_256 ∨ b^{32, 9}_1 c -b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ p_256 ∨ -b^{32, 9}_0 c in DIMACS: -15269 15270 -15271 256 15272 0 -15269 15270 -15271 256 15273 0 -15269 15270 -15271 256 -15274 0 c -2-1 --> break c ( b^{32, 8}_2 ∧ b^{32, 8}_1 ∧ -b^{32, 8}_0 ∧ -p_256) -> break c in CNF: c -b^{32, 8}_2 ∨ -b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ p_256 ∨ break c in DIMACS: -15269 -15270 15271 256 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 8}_2 ∧ -b^{32, 8}_1 ∧ -b^{32, 8}_0 ∧ true) c in CNF: c -b^{32, 8}_2 ∨ b^{32, 8}_1 ∨ b^{32, 8}_0 ∨ false c in DIMACS: -15269 15270 15271 0 c 3 does not represent an automaton state. c -(-b^{32, 8}_2 ∧ b^{32, 8}_1 ∧ b^{32, 8}_0 ∧ true) c in CNF: c b^{32, 8}_2 ∨ -b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ false c in DIMACS: 15269 -15270 -15271 0 c -3 does not represent an automaton state. c -( b^{32, 8}_2 ∧ b^{32, 8}_1 ∧ b^{32, 8}_0 ∧ true) c in CNF: c -b^{32, 8}_2 ∨ -b^{32, 8}_1 ∨ -b^{32, 8}_0 ∨ false c in DIMACS: -15269 -15270 -15271 0 c i = 9 c -2+1 --> -1 c ( b^{32, 9}_2 ∧ b^{32, 9}_1 ∧ -b^{32, 9}_0 ∧ p_288) -> ( b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ b^{32, 10}_0) c in CNF: c -b^{32, 9}_2 ∨ -b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ -p_288 ∨ b^{32, 10}_2 c -b^{32, 9}_2 ∨ -b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ -p_288 ∨ -b^{32, 10}_1 c -b^{32, 9}_2 ∨ -b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ -p_288 ∨ b^{32, 10}_0 c in DIMACS: -15272 -15273 15274 -288 15275 0 -15272 -15273 15274 -288 -15276 0 -15272 -15273 15274 -288 15277 0 c -1+1 --> 0 c ( b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ b^{32, 9}_0 ∧ p_288) -> (-b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ -b^{32, 10}_0) c in CNF: c -b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ -p_288 ∨ -b^{32, 10}_2 c -b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ -p_288 ∨ -b^{32, 10}_1 c -b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ -p_288 ∨ -b^{32, 10}_0 c in DIMACS: -15272 15273 -15274 -288 -15275 0 -15272 15273 -15274 -288 -15276 0 -15272 15273 -15274 -288 -15277 0 c 0+1 --> 1 c (-b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ -b^{32, 9}_0 ∧ p_288) -> (-b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ b^{32, 10}_0) c in CNF: c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ -p_288 ∨ -b^{32, 10}_2 c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ -p_288 ∨ -b^{32, 10}_1 c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ -p_288 ∨ b^{32, 10}_0 c in DIMACS: 15272 15273 15274 -288 -15275 0 15272 15273 15274 -288 -15276 0 15272 15273 15274 -288 15277 0 c 1+1 --> 2 c (-b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ b^{32, 9}_0 ∧ p_288) -> (-b^{32, 10}_2 ∧ b^{32, 10}_1 ∧ -b^{32, 10}_0) c in CNF: c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ -p_288 ∨ -b^{32, 10}_2 c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ -p_288 ∨ b^{32, 10}_1 c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ -p_288 ∨ -b^{32, 10}_0 c in DIMACS: 15272 15273 -15274 -288 -15275 0 15272 15273 -15274 -288 15276 0 15272 15273 -15274 -288 -15277 0 c 2+1 --> break c (-b^{32, 9}_2 ∧ b^{32, 9}_1 ∧ -b^{32, 9}_0 ∧ p_288) -> break c in CNF: c b^{32, 9}_2 ∨ -b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ -p_288 ∨ break c in DIMACS: 15272 -15273 15274 -288 1162 0 c 2-1 --> 1 c (-b^{32, 9}_2 ∧ b^{32, 9}_1 ∧ -b^{32, 9}_0 ∧ -p_288) -> (-b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ b^{32, 10}_0) c in CNF: c b^{32, 9}_2 ∨ -b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ p_288 ∨ -b^{32, 10}_2 c b^{32, 9}_2 ∨ -b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ p_288 ∨ -b^{32, 10}_1 c b^{32, 9}_2 ∨ -b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ p_288 ∨ b^{32, 10}_0 c in DIMACS: 15272 -15273 15274 288 -15275 0 15272 -15273 15274 288 -15276 0 15272 -15273 15274 288 15277 0 c 1-1 --> 0 c (-b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ b^{32, 9}_0 ∧ -p_288) -> (-b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ -b^{32, 10}_0) c in CNF: c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ p_288 ∨ -b^{32, 10}_2 c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ p_288 ∨ -b^{32, 10}_1 c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ p_288 ∨ -b^{32, 10}_0 c in DIMACS: 15272 15273 -15274 288 -15275 0 15272 15273 -15274 288 -15276 0 15272 15273 -15274 288 -15277 0 c 0-1 --> -1 c (-b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ -b^{32, 9}_0 ∧ -p_288) -> ( b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ b^{32, 10}_0) c in CNF: c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ p_288 ∨ b^{32, 10}_2 c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ p_288 ∨ -b^{32, 10}_1 c b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ p_288 ∨ b^{32, 10}_0 c in DIMACS: 15272 15273 15274 288 15275 0 15272 15273 15274 288 -15276 0 15272 15273 15274 288 15277 0 c -1-1 --> -2 c ( b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ b^{32, 9}_0 ∧ -p_288) -> ( b^{32, 10}_2 ∧ b^{32, 10}_1 ∧ -b^{32, 10}_0) c in CNF: c -b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ p_288 ∨ b^{32, 10}_2 c -b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ p_288 ∨ b^{32, 10}_1 c -b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ p_288 ∨ -b^{32, 10}_0 c in DIMACS: -15272 15273 -15274 288 15275 0 -15272 15273 -15274 288 15276 0 -15272 15273 -15274 288 -15277 0 c -2-1 --> break c ( b^{32, 9}_2 ∧ b^{32, 9}_1 ∧ -b^{32, 9}_0 ∧ -p_288) -> break c in CNF: c -b^{32, 9}_2 ∨ -b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ p_288 ∨ break c in DIMACS: -15272 -15273 15274 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 9}_2 ∧ -b^{32, 9}_1 ∧ -b^{32, 9}_0 ∧ true) c in CNF: c -b^{32, 9}_2 ∨ b^{32, 9}_1 ∨ b^{32, 9}_0 ∨ false c in DIMACS: -15272 15273 15274 0 c 3 does not represent an automaton state. c -(-b^{32, 9}_2 ∧ b^{32, 9}_1 ∧ b^{32, 9}_0 ∧ true) c in CNF: c b^{32, 9}_2 ∨ -b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ false c in DIMACS: 15272 -15273 -15274 0 c -3 does not represent an automaton state. c -( b^{32, 9}_2 ∧ b^{32, 9}_1 ∧ b^{32, 9}_0 ∧ true) c in CNF: c -b^{32, 9}_2 ∨ -b^{32, 9}_1 ∨ -b^{32, 9}_0 ∨ false c in DIMACS: -15272 -15273 -15274 0 c i = 10 c -2+1 --> -1 c ( b^{32, 10}_2 ∧ b^{32, 10}_1 ∧ -b^{32, 10}_0 ∧ p_320) -> ( b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ b^{32, 11}_0) c in CNF: c -b^{32, 10}_2 ∨ -b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ -p_320 ∨ b^{32, 11}_2 c -b^{32, 10}_2 ∨ -b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ -p_320 ∨ -b^{32, 11}_1 c -b^{32, 10}_2 ∨ -b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ -p_320 ∨ b^{32, 11}_0 c in DIMACS: -15275 -15276 15277 -320 15278 0 -15275 -15276 15277 -320 -15279 0 -15275 -15276 15277 -320 15280 0 c -1+1 --> 0 c ( b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ b^{32, 10}_0 ∧ p_320) -> (-b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ -b^{32, 11}_0) c in CNF: c -b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ -p_320 ∨ -b^{32, 11}_2 c -b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ -p_320 ∨ -b^{32, 11}_1 c -b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ -p_320 ∨ -b^{32, 11}_0 c in DIMACS: -15275 15276 -15277 -320 -15278 0 -15275 15276 -15277 -320 -15279 0 -15275 15276 -15277 -320 -15280 0 c 0+1 --> 1 c (-b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ -b^{32, 10}_0 ∧ p_320) -> (-b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ b^{32, 11}_0) c in CNF: c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ -p_320 ∨ -b^{32, 11}_2 c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ -p_320 ∨ -b^{32, 11}_1 c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ -p_320 ∨ b^{32, 11}_0 c in DIMACS: 15275 15276 15277 -320 -15278 0 15275 15276 15277 -320 -15279 0 15275 15276 15277 -320 15280 0 c 1+1 --> 2 c (-b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ b^{32, 10}_0 ∧ p_320) -> (-b^{32, 11}_2 ∧ b^{32, 11}_1 ∧ -b^{32, 11}_0) c in CNF: c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ -p_320 ∨ -b^{32, 11}_2 c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ -p_320 ∨ b^{32, 11}_1 c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ -p_320 ∨ -b^{32, 11}_0 c in DIMACS: 15275 15276 -15277 -320 -15278 0 15275 15276 -15277 -320 15279 0 15275 15276 -15277 -320 -15280 0 c 2+1 --> break c (-b^{32, 10}_2 ∧ b^{32, 10}_1 ∧ -b^{32, 10}_0 ∧ p_320) -> break c in CNF: c b^{32, 10}_2 ∨ -b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ -p_320 ∨ break c in DIMACS: 15275 -15276 15277 -320 1162 0 c 2-1 --> 1 c (-b^{32, 10}_2 ∧ b^{32, 10}_1 ∧ -b^{32, 10}_0 ∧ -p_320) -> (-b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ b^{32, 11}_0) c in CNF: c b^{32, 10}_2 ∨ -b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ p_320 ∨ -b^{32, 11}_2 c b^{32, 10}_2 ∨ -b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ p_320 ∨ -b^{32, 11}_1 c b^{32, 10}_2 ∨ -b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ p_320 ∨ b^{32, 11}_0 c in DIMACS: 15275 -15276 15277 320 -15278 0 15275 -15276 15277 320 -15279 0 15275 -15276 15277 320 15280 0 c 1-1 --> 0 c (-b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ b^{32, 10}_0 ∧ -p_320) -> (-b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ -b^{32, 11}_0) c in CNF: c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ p_320 ∨ -b^{32, 11}_2 c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ p_320 ∨ -b^{32, 11}_1 c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ p_320 ∨ -b^{32, 11}_0 c in DIMACS: 15275 15276 -15277 320 -15278 0 15275 15276 -15277 320 -15279 0 15275 15276 -15277 320 -15280 0 c 0-1 --> -1 c (-b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ -b^{32, 10}_0 ∧ -p_320) -> ( b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ b^{32, 11}_0) c in CNF: c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ p_320 ∨ b^{32, 11}_2 c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ p_320 ∨ -b^{32, 11}_1 c b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ p_320 ∨ b^{32, 11}_0 c in DIMACS: 15275 15276 15277 320 15278 0 15275 15276 15277 320 -15279 0 15275 15276 15277 320 15280 0 c -1-1 --> -2 c ( b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ b^{32, 10}_0 ∧ -p_320) -> ( b^{32, 11}_2 ∧ b^{32, 11}_1 ∧ -b^{32, 11}_0) c in CNF: c -b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ p_320 ∨ b^{32, 11}_2 c -b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ p_320 ∨ b^{32, 11}_1 c -b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ p_320 ∨ -b^{32, 11}_0 c in DIMACS: -15275 15276 -15277 320 15278 0 -15275 15276 -15277 320 15279 0 -15275 15276 -15277 320 -15280 0 c -2-1 --> break c ( b^{32, 10}_2 ∧ b^{32, 10}_1 ∧ -b^{32, 10}_0 ∧ -p_320) -> break c in CNF: c -b^{32, 10}_2 ∨ -b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ p_320 ∨ break c in DIMACS: -15275 -15276 15277 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 10}_2 ∧ -b^{32, 10}_1 ∧ -b^{32, 10}_0 ∧ true) c in CNF: c -b^{32, 10}_2 ∨ b^{32, 10}_1 ∨ b^{32, 10}_0 ∨ false c in DIMACS: -15275 15276 15277 0 c 3 does not represent an automaton state. c -(-b^{32, 10}_2 ∧ b^{32, 10}_1 ∧ b^{32, 10}_0 ∧ true) c in CNF: c b^{32, 10}_2 ∨ -b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ false c in DIMACS: 15275 -15276 -15277 0 c -3 does not represent an automaton state. c -( b^{32, 10}_2 ∧ b^{32, 10}_1 ∧ b^{32, 10}_0 ∧ true) c in CNF: c -b^{32, 10}_2 ∨ -b^{32, 10}_1 ∨ -b^{32, 10}_0 ∨ false c in DIMACS: -15275 -15276 -15277 0 c i = 11 c -2+1 --> -1 c ( b^{32, 11}_2 ∧ b^{32, 11}_1 ∧ -b^{32, 11}_0 ∧ p_352) -> ( b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ b^{32, 12}_0) c in CNF: c -b^{32, 11}_2 ∨ -b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ -p_352 ∨ b^{32, 12}_2 c -b^{32, 11}_2 ∨ -b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ -p_352 ∨ -b^{32, 12}_1 c -b^{32, 11}_2 ∨ -b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ -p_352 ∨ b^{32, 12}_0 c in DIMACS: -15278 -15279 15280 -352 15281 0 -15278 -15279 15280 -352 -15282 0 -15278 -15279 15280 -352 15283 0 c -1+1 --> 0 c ( b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ b^{32, 11}_0 ∧ p_352) -> (-b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ -b^{32, 12}_0) c in CNF: c -b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ -p_352 ∨ -b^{32, 12}_2 c -b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ -p_352 ∨ -b^{32, 12}_1 c -b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ -p_352 ∨ -b^{32, 12}_0 c in DIMACS: -15278 15279 -15280 -352 -15281 0 -15278 15279 -15280 -352 -15282 0 -15278 15279 -15280 -352 -15283 0 c 0+1 --> 1 c (-b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ -b^{32, 11}_0 ∧ p_352) -> (-b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ b^{32, 12}_0) c in CNF: c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ -p_352 ∨ -b^{32, 12}_2 c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ -p_352 ∨ -b^{32, 12}_1 c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ -p_352 ∨ b^{32, 12}_0 c in DIMACS: 15278 15279 15280 -352 -15281 0 15278 15279 15280 -352 -15282 0 15278 15279 15280 -352 15283 0 c 1+1 --> 2 c (-b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ b^{32, 11}_0 ∧ p_352) -> (-b^{32, 12}_2 ∧ b^{32, 12}_1 ∧ -b^{32, 12}_0) c in CNF: c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ -p_352 ∨ -b^{32, 12}_2 c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ -p_352 ∨ b^{32, 12}_1 c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ -p_352 ∨ -b^{32, 12}_0 c in DIMACS: 15278 15279 -15280 -352 -15281 0 15278 15279 -15280 -352 15282 0 15278 15279 -15280 -352 -15283 0 c 2+1 --> break c (-b^{32, 11}_2 ∧ b^{32, 11}_1 ∧ -b^{32, 11}_0 ∧ p_352) -> break c in CNF: c b^{32, 11}_2 ∨ -b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ -p_352 ∨ break c in DIMACS: 15278 -15279 15280 -352 1162 0 c 2-1 --> 1 c (-b^{32, 11}_2 ∧ b^{32, 11}_1 ∧ -b^{32, 11}_0 ∧ -p_352) -> (-b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ b^{32, 12}_0) c in CNF: c b^{32, 11}_2 ∨ -b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ p_352 ∨ -b^{32, 12}_2 c b^{32, 11}_2 ∨ -b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ p_352 ∨ -b^{32, 12}_1 c b^{32, 11}_2 ∨ -b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ p_352 ∨ b^{32, 12}_0 c in DIMACS: 15278 -15279 15280 352 -15281 0 15278 -15279 15280 352 -15282 0 15278 -15279 15280 352 15283 0 c 1-1 --> 0 c (-b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ b^{32, 11}_0 ∧ -p_352) -> (-b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ -b^{32, 12}_0) c in CNF: c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ p_352 ∨ -b^{32, 12}_2 c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ p_352 ∨ -b^{32, 12}_1 c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ p_352 ∨ -b^{32, 12}_0 c in DIMACS: 15278 15279 -15280 352 -15281 0 15278 15279 -15280 352 -15282 0 15278 15279 -15280 352 -15283 0 c 0-1 --> -1 c (-b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ -b^{32, 11}_0 ∧ -p_352) -> ( b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ b^{32, 12}_0) c in CNF: c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ p_352 ∨ b^{32, 12}_2 c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ p_352 ∨ -b^{32, 12}_1 c b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ p_352 ∨ b^{32, 12}_0 c in DIMACS: 15278 15279 15280 352 15281 0 15278 15279 15280 352 -15282 0 15278 15279 15280 352 15283 0 c -1-1 --> -2 c ( b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ b^{32, 11}_0 ∧ -p_352) -> ( b^{32, 12}_2 ∧ b^{32, 12}_1 ∧ -b^{32, 12}_0) c in CNF: c -b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ p_352 ∨ b^{32, 12}_2 c -b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ p_352 ∨ b^{32, 12}_1 c -b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ p_352 ∨ -b^{32, 12}_0 c in DIMACS: -15278 15279 -15280 352 15281 0 -15278 15279 -15280 352 15282 0 -15278 15279 -15280 352 -15283 0 c -2-1 --> break c ( b^{32, 11}_2 ∧ b^{32, 11}_1 ∧ -b^{32, 11}_0 ∧ -p_352) -> break c in CNF: c -b^{32, 11}_2 ∨ -b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ p_352 ∨ break c in DIMACS: -15278 -15279 15280 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 11}_2 ∧ -b^{32, 11}_1 ∧ -b^{32, 11}_0 ∧ true) c in CNF: c -b^{32, 11}_2 ∨ b^{32, 11}_1 ∨ b^{32, 11}_0 ∨ false c in DIMACS: -15278 15279 15280 0 c 3 does not represent an automaton state. c -(-b^{32, 11}_2 ∧ b^{32, 11}_1 ∧ b^{32, 11}_0 ∧ true) c in CNF: c b^{32, 11}_2 ∨ -b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ false c in DIMACS: 15278 -15279 -15280 0 c -3 does not represent an automaton state. c -( b^{32, 11}_2 ∧ b^{32, 11}_1 ∧ b^{32, 11}_0 ∧ true) c in CNF: c -b^{32, 11}_2 ∨ -b^{32, 11}_1 ∨ -b^{32, 11}_0 ∨ false c in DIMACS: -15278 -15279 -15280 0 c i = 12 c -2+1 --> -1 c ( b^{32, 12}_2 ∧ b^{32, 12}_1 ∧ -b^{32, 12}_0 ∧ p_384) -> ( b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ b^{32, 13}_0) c in CNF: c -b^{32, 12}_2 ∨ -b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ -p_384 ∨ b^{32, 13}_2 c -b^{32, 12}_2 ∨ -b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ -p_384 ∨ -b^{32, 13}_1 c -b^{32, 12}_2 ∨ -b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ -p_384 ∨ b^{32, 13}_0 c in DIMACS: -15281 -15282 15283 -384 15284 0 -15281 -15282 15283 -384 -15285 0 -15281 -15282 15283 -384 15286 0 c -1+1 --> 0 c ( b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ b^{32, 12}_0 ∧ p_384) -> (-b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ -b^{32, 13}_0) c in CNF: c -b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ -p_384 ∨ -b^{32, 13}_2 c -b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ -p_384 ∨ -b^{32, 13}_1 c -b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ -p_384 ∨ -b^{32, 13}_0 c in DIMACS: -15281 15282 -15283 -384 -15284 0 -15281 15282 -15283 -384 -15285 0 -15281 15282 -15283 -384 -15286 0 c 0+1 --> 1 c (-b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ -b^{32, 12}_0 ∧ p_384) -> (-b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ b^{32, 13}_0) c in CNF: c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ -p_384 ∨ -b^{32, 13}_2 c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ -p_384 ∨ -b^{32, 13}_1 c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ -p_384 ∨ b^{32, 13}_0 c in DIMACS: 15281 15282 15283 -384 -15284 0 15281 15282 15283 -384 -15285 0 15281 15282 15283 -384 15286 0 c 1+1 --> 2 c (-b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ b^{32, 12}_0 ∧ p_384) -> (-b^{32, 13}_2 ∧ b^{32, 13}_1 ∧ -b^{32, 13}_0) c in CNF: c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ -p_384 ∨ -b^{32, 13}_2 c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ -p_384 ∨ b^{32, 13}_1 c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ -p_384 ∨ -b^{32, 13}_0 c in DIMACS: 15281 15282 -15283 -384 -15284 0 15281 15282 -15283 -384 15285 0 15281 15282 -15283 -384 -15286 0 c 2+1 --> break c (-b^{32, 12}_2 ∧ b^{32, 12}_1 ∧ -b^{32, 12}_0 ∧ p_384) -> break c in CNF: c b^{32, 12}_2 ∨ -b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ -p_384 ∨ break c in DIMACS: 15281 -15282 15283 -384 1162 0 c 2-1 --> 1 c (-b^{32, 12}_2 ∧ b^{32, 12}_1 ∧ -b^{32, 12}_0 ∧ -p_384) -> (-b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ b^{32, 13}_0) c in CNF: c b^{32, 12}_2 ∨ -b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ p_384 ∨ -b^{32, 13}_2 c b^{32, 12}_2 ∨ -b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ p_384 ∨ -b^{32, 13}_1 c b^{32, 12}_2 ∨ -b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ p_384 ∨ b^{32, 13}_0 c in DIMACS: 15281 -15282 15283 384 -15284 0 15281 -15282 15283 384 -15285 0 15281 -15282 15283 384 15286 0 c 1-1 --> 0 c (-b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ b^{32, 12}_0 ∧ -p_384) -> (-b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ -b^{32, 13}_0) c in CNF: c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ p_384 ∨ -b^{32, 13}_2 c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ p_384 ∨ -b^{32, 13}_1 c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ p_384 ∨ -b^{32, 13}_0 c in DIMACS: 15281 15282 -15283 384 -15284 0 15281 15282 -15283 384 -15285 0 15281 15282 -15283 384 -15286 0 c 0-1 --> -1 c (-b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ -b^{32, 12}_0 ∧ -p_384) -> ( b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ b^{32, 13}_0) c in CNF: c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ p_384 ∨ b^{32, 13}_2 c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ p_384 ∨ -b^{32, 13}_1 c b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ p_384 ∨ b^{32, 13}_0 c in DIMACS: 15281 15282 15283 384 15284 0 15281 15282 15283 384 -15285 0 15281 15282 15283 384 15286 0 c -1-1 --> -2 c ( b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ b^{32, 12}_0 ∧ -p_384) -> ( b^{32, 13}_2 ∧ b^{32, 13}_1 ∧ -b^{32, 13}_0) c in CNF: c -b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ p_384 ∨ b^{32, 13}_2 c -b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ p_384 ∨ b^{32, 13}_1 c -b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ p_384 ∨ -b^{32, 13}_0 c in DIMACS: -15281 15282 -15283 384 15284 0 -15281 15282 -15283 384 15285 0 -15281 15282 -15283 384 -15286 0 c -2-1 --> break c ( b^{32, 12}_2 ∧ b^{32, 12}_1 ∧ -b^{32, 12}_0 ∧ -p_384) -> break c in CNF: c -b^{32, 12}_2 ∨ -b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ p_384 ∨ break c in DIMACS: -15281 -15282 15283 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 12}_2 ∧ -b^{32, 12}_1 ∧ -b^{32, 12}_0 ∧ true) c in CNF: c -b^{32, 12}_2 ∨ b^{32, 12}_1 ∨ b^{32, 12}_0 ∨ false c in DIMACS: -15281 15282 15283 0 c 3 does not represent an automaton state. c -(-b^{32, 12}_2 ∧ b^{32, 12}_1 ∧ b^{32, 12}_0 ∧ true) c in CNF: c b^{32, 12}_2 ∨ -b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ false c in DIMACS: 15281 -15282 -15283 0 c -3 does not represent an automaton state. c -( b^{32, 12}_2 ∧ b^{32, 12}_1 ∧ b^{32, 12}_0 ∧ true) c in CNF: c -b^{32, 12}_2 ∨ -b^{32, 12}_1 ∨ -b^{32, 12}_0 ∨ false c in DIMACS: -15281 -15282 -15283 0 c i = 13 c -2+1 --> -1 c ( b^{32, 13}_2 ∧ b^{32, 13}_1 ∧ -b^{32, 13}_0 ∧ p_416) -> ( b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ b^{32, 14}_0) c in CNF: c -b^{32, 13}_2 ∨ -b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ -p_416 ∨ b^{32, 14}_2 c -b^{32, 13}_2 ∨ -b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ -p_416 ∨ -b^{32, 14}_1 c -b^{32, 13}_2 ∨ -b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ -p_416 ∨ b^{32, 14}_0 c in DIMACS: -15284 -15285 15286 -416 15287 0 -15284 -15285 15286 -416 -15288 0 -15284 -15285 15286 -416 15289 0 c -1+1 --> 0 c ( b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ b^{32, 13}_0 ∧ p_416) -> (-b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ -b^{32, 14}_0) c in CNF: c -b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ -p_416 ∨ -b^{32, 14}_2 c -b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ -p_416 ∨ -b^{32, 14}_1 c -b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ -p_416 ∨ -b^{32, 14}_0 c in DIMACS: -15284 15285 -15286 -416 -15287 0 -15284 15285 -15286 -416 -15288 0 -15284 15285 -15286 -416 -15289 0 c 0+1 --> 1 c (-b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ -b^{32, 13}_0 ∧ p_416) -> (-b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ b^{32, 14}_0) c in CNF: c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ -p_416 ∨ -b^{32, 14}_2 c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ -p_416 ∨ -b^{32, 14}_1 c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ -p_416 ∨ b^{32, 14}_0 c in DIMACS: 15284 15285 15286 -416 -15287 0 15284 15285 15286 -416 -15288 0 15284 15285 15286 -416 15289 0 c 1+1 --> 2 c (-b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ b^{32, 13}_0 ∧ p_416) -> (-b^{32, 14}_2 ∧ b^{32, 14}_1 ∧ -b^{32, 14}_0) c in CNF: c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ -p_416 ∨ -b^{32, 14}_2 c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ -p_416 ∨ b^{32, 14}_1 c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ -p_416 ∨ -b^{32, 14}_0 c in DIMACS: 15284 15285 -15286 -416 -15287 0 15284 15285 -15286 -416 15288 0 15284 15285 -15286 -416 -15289 0 c 2+1 --> break c (-b^{32, 13}_2 ∧ b^{32, 13}_1 ∧ -b^{32, 13}_0 ∧ p_416) -> break c in CNF: c b^{32, 13}_2 ∨ -b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ -p_416 ∨ break c in DIMACS: 15284 -15285 15286 -416 1162 0 c 2-1 --> 1 c (-b^{32, 13}_2 ∧ b^{32, 13}_1 ∧ -b^{32, 13}_0 ∧ -p_416) -> (-b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ b^{32, 14}_0) c in CNF: c b^{32, 13}_2 ∨ -b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ p_416 ∨ -b^{32, 14}_2 c b^{32, 13}_2 ∨ -b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ p_416 ∨ -b^{32, 14}_1 c b^{32, 13}_2 ∨ -b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ p_416 ∨ b^{32, 14}_0 c in DIMACS: 15284 -15285 15286 416 -15287 0 15284 -15285 15286 416 -15288 0 15284 -15285 15286 416 15289 0 c 1-1 --> 0 c (-b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ b^{32, 13}_0 ∧ -p_416) -> (-b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ -b^{32, 14}_0) c in CNF: c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ p_416 ∨ -b^{32, 14}_2 c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ p_416 ∨ -b^{32, 14}_1 c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ p_416 ∨ -b^{32, 14}_0 c in DIMACS: 15284 15285 -15286 416 -15287 0 15284 15285 -15286 416 -15288 0 15284 15285 -15286 416 -15289 0 c 0-1 --> -1 c (-b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ -b^{32, 13}_0 ∧ -p_416) -> ( b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ b^{32, 14}_0) c in CNF: c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ p_416 ∨ b^{32, 14}_2 c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ p_416 ∨ -b^{32, 14}_1 c b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ p_416 ∨ b^{32, 14}_0 c in DIMACS: 15284 15285 15286 416 15287 0 15284 15285 15286 416 -15288 0 15284 15285 15286 416 15289 0 c -1-1 --> -2 c ( b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ b^{32, 13}_0 ∧ -p_416) -> ( b^{32, 14}_2 ∧ b^{32, 14}_1 ∧ -b^{32, 14}_0) c in CNF: c -b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ p_416 ∨ b^{32, 14}_2 c -b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ p_416 ∨ b^{32, 14}_1 c -b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ p_416 ∨ -b^{32, 14}_0 c in DIMACS: -15284 15285 -15286 416 15287 0 -15284 15285 -15286 416 15288 0 -15284 15285 -15286 416 -15289 0 c -2-1 --> break c ( b^{32, 13}_2 ∧ b^{32, 13}_1 ∧ -b^{32, 13}_0 ∧ -p_416) -> break c in CNF: c -b^{32, 13}_2 ∨ -b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ p_416 ∨ break c in DIMACS: -15284 -15285 15286 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 13}_2 ∧ -b^{32, 13}_1 ∧ -b^{32, 13}_0 ∧ true) c in CNF: c -b^{32, 13}_2 ∨ b^{32, 13}_1 ∨ b^{32, 13}_0 ∨ false c in DIMACS: -15284 15285 15286 0 c 3 does not represent an automaton state. c -(-b^{32, 13}_2 ∧ b^{32, 13}_1 ∧ b^{32, 13}_0 ∧ true) c in CNF: c b^{32, 13}_2 ∨ -b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ false c in DIMACS: 15284 -15285 -15286 0 c -3 does not represent an automaton state. c -( b^{32, 13}_2 ∧ b^{32, 13}_1 ∧ b^{32, 13}_0 ∧ true) c in CNF: c -b^{32, 13}_2 ∨ -b^{32, 13}_1 ∨ -b^{32, 13}_0 ∨ false c in DIMACS: -15284 -15285 -15286 0 c i = 14 c -2+1 --> -1 c ( b^{32, 14}_2 ∧ b^{32, 14}_1 ∧ -b^{32, 14}_0 ∧ p_448) -> ( b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ b^{32, 15}_0) c in CNF: c -b^{32, 14}_2 ∨ -b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ -p_448 ∨ b^{32, 15}_2 c -b^{32, 14}_2 ∨ -b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ -p_448 ∨ -b^{32, 15}_1 c -b^{32, 14}_2 ∨ -b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ -p_448 ∨ b^{32, 15}_0 c in DIMACS: -15287 -15288 15289 -448 15290 0 -15287 -15288 15289 -448 -15291 0 -15287 -15288 15289 -448 15292 0 c -1+1 --> 0 c ( b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ b^{32, 14}_0 ∧ p_448) -> (-b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ -b^{32, 15}_0) c in CNF: c -b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ -p_448 ∨ -b^{32, 15}_2 c -b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ -p_448 ∨ -b^{32, 15}_1 c -b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ -p_448 ∨ -b^{32, 15}_0 c in DIMACS: -15287 15288 -15289 -448 -15290 0 -15287 15288 -15289 -448 -15291 0 -15287 15288 -15289 -448 -15292 0 c 0+1 --> 1 c (-b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ -b^{32, 14}_0 ∧ p_448) -> (-b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ b^{32, 15}_0) c in CNF: c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ -p_448 ∨ -b^{32, 15}_2 c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ -p_448 ∨ -b^{32, 15}_1 c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ -p_448 ∨ b^{32, 15}_0 c in DIMACS: 15287 15288 15289 -448 -15290 0 15287 15288 15289 -448 -15291 0 15287 15288 15289 -448 15292 0 c 1+1 --> 2 c (-b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ b^{32, 14}_0 ∧ p_448) -> (-b^{32, 15}_2 ∧ b^{32, 15}_1 ∧ -b^{32, 15}_0) c in CNF: c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ -p_448 ∨ -b^{32, 15}_2 c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ -p_448 ∨ b^{32, 15}_1 c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ -p_448 ∨ -b^{32, 15}_0 c in DIMACS: 15287 15288 -15289 -448 -15290 0 15287 15288 -15289 -448 15291 0 15287 15288 -15289 -448 -15292 0 c 2+1 --> break c (-b^{32, 14}_2 ∧ b^{32, 14}_1 ∧ -b^{32, 14}_0 ∧ p_448) -> break c in CNF: c b^{32, 14}_2 ∨ -b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ -p_448 ∨ break c in DIMACS: 15287 -15288 15289 -448 1162 0 c 2-1 --> 1 c (-b^{32, 14}_2 ∧ b^{32, 14}_1 ∧ -b^{32, 14}_0 ∧ -p_448) -> (-b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ b^{32, 15}_0) c in CNF: c b^{32, 14}_2 ∨ -b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ p_448 ∨ -b^{32, 15}_2 c b^{32, 14}_2 ∨ -b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ p_448 ∨ -b^{32, 15}_1 c b^{32, 14}_2 ∨ -b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ p_448 ∨ b^{32, 15}_0 c in DIMACS: 15287 -15288 15289 448 -15290 0 15287 -15288 15289 448 -15291 0 15287 -15288 15289 448 15292 0 c 1-1 --> 0 c (-b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ b^{32, 14}_0 ∧ -p_448) -> (-b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ -b^{32, 15}_0) c in CNF: c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ p_448 ∨ -b^{32, 15}_2 c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ p_448 ∨ -b^{32, 15}_1 c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ p_448 ∨ -b^{32, 15}_0 c in DIMACS: 15287 15288 -15289 448 -15290 0 15287 15288 -15289 448 -15291 0 15287 15288 -15289 448 -15292 0 c 0-1 --> -1 c (-b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ -b^{32, 14}_0 ∧ -p_448) -> ( b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ b^{32, 15}_0) c in CNF: c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ p_448 ∨ b^{32, 15}_2 c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ p_448 ∨ -b^{32, 15}_1 c b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ p_448 ∨ b^{32, 15}_0 c in DIMACS: 15287 15288 15289 448 15290 0 15287 15288 15289 448 -15291 0 15287 15288 15289 448 15292 0 c -1-1 --> -2 c ( b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ b^{32, 14}_0 ∧ -p_448) -> ( b^{32, 15}_2 ∧ b^{32, 15}_1 ∧ -b^{32, 15}_0) c in CNF: c -b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ p_448 ∨ b^{32, 15}_2 c -b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ p_448 ∨ b^{32, 15}_1 c -b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ p_448 ∨ -b^{32, 15}_0 c in DIMACS: -15287 15288 -15289 448 15290 0 -15287 15288 -15289 448 15291 0 -15287 15288 -15289 448 -15292 0 c -2-1 --> break c ( b^{32, 14}_2 ∧ b^{32, 14}_1 ∧ -b^{32, 14}_0 ∧ -p_448) -> break c in CNF: c -b^{32, 14}_2 ∨ -b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ p_448 ∨ break c in DIMACS: -15287 -15288 15289 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 14}_2 ∧ -b^{32, 14}_1 ∧ -b^{32, 14}_0 ∧ true) c in CNF: c -b^{32, 14}_2 ∨ b^{32, 14}_1 ∨ b^{32, 14}_0 ∨ false c in DIMACS: -15287 15288 15289 0 c 3 does not represent an automaton state. c -(-b^{32, 14}_2 ∧ b^{32, 14}_1 ∧ b^{32, 14}_0 ∧ true) c in CNF: c b^{32, 14}_2 ∨ -b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ false c in DIMACS: 15287 -15288 -15289 0 c -3 does not represent an automaton state. c -( b^{32, 14}_2 ∧ b^{32, 14}_1 ∧ b^{32, 14}_0 ∧ true) c in CNF: c -b^{32, 14}_2 ∨ -b^{32, 14}_1 ∨ -b^{32, 14}_0 ∨ false c in DIMACS: -15287 -15288 -15289 0 c i = 15 c -2+1 --> -1 c ( b^{32, 15}_2 ∧ b^{32, 15}_1 ∧ -b^{32, 15}_0 ∧ p_480) -> ( b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ b^{32, 16}_0) c in CNF: c -b^{32, 15}_2 ∨ -b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ -p_480 ∨ b^{32, 16}_2 c -b^{32, 15}_2 ∨ -b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ -p_480 ∨ -b^{32, 16}_1 c -b^{32, 15}_2 ∨ -b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ -p_480 ∨ b^{32, 16}_0 c in DIMACS: -15290 -15291 15292 -480 15293 0 -15290 -15291 15292 -480 -15294 0 -15290 -15291 15292 -480 15295 0 c -1+1 --> 0 c ( b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ b^{32, 15}_0 ∧ p_480) -> (-b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ -b^{32, 16}_0) c in CNF: c -b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ -p_480 ∨ -b^{32, 16}_2 c -b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ -p_480 ∨ -b^{32, 16}_1 c -b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ -p_480 ∨ -b^{32, 16}_0 c in DIMACS: -15290 15291 -15292 -480 -15293 0 -15290 15291 -15292 -480 -15294 0 -15290 15291 -15292 -480 -15295 0 c 0+1 --> 1 c (-b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ -b^{32, 15}_0 ∧ p_480) -> (-b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ b^{32, 16}_0) c in CNF: c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ -p_480 ∨ -b^{32, 16}_2 c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ -p_480 ∨ -b^{32, 16}_1 c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ -p_480 ∨ b^{32, 16}_0 c in DIMACS: 15290 15291 15292 -480 -15293 0 15290 15291 15292 -480 -15294 0 15290 15291 15292 -480 15295 0 c 1+1 --> 2 c (-b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ b^{32, 15}_0 ∧ p_480) -> (-b^{32, 16}_2 ∧ b^{32, 16}_1 ∧ -b^{32, 16}_0) c in CNF: c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ -p_480 ∨ -b^{32, 16}_2 c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ -p_480 ∨ b^{32, 16}_1 c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ -p_480 ∨ -b^{32, 16}_0 c in DIMACS: 15290 15291 -15292 -480 -15293 0 15290 15291 -15292 -480 15294 0 15290 15291 -15292 -480 -15295 0 c 2+1 --> break c (-b^{32, 15}_2 ∧ b^{32, 15}_1 ∧ -b^{32, 15}_0 ∧ p_480) -> break c in CNF: c b^{32, 15}_2 ∨ -b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ -p_480 ∨ break c in DIMACS: 15290 -15291 15292 -480 1162 0 c 2-1 --> 1 c (-b^{32, 15}_2 ∧ b^{32, 15}_1 ∧ -b^{32, 15}_0 ∧ -p_480) -> (-b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ b^{32, 16}_0) c in CNF: c b^{32, 15}_2 ∨ -b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ p_480 ∨ -b^{32, 16}_2 c b^{32, 15}_2 ∨ -b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ p_480 ∨ -b^{32, 16}_1 c b^{32, 15}_2 ∨ -b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ p_480 ∨ b^{32, 16}_0 c in DIMACS: 15290 -15291 15292 480 -15293 0 15290 -15291 15292 480 -15294 0 15290 -15291 15292 480 15295 0 c 1-1 --> 0 c (-b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ b^{32, 15}_0 ∧ -p_480) -> (-b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ -b^{32, 16}_0) c in CNF: c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ p_480 ∨ -b^{32, 16}_2 c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ p_480 ∨ -b^{32, 16}_1 c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ p_480 ∨ -b^{32, 16}_0 c in DIMACS: 15290 15291 -15292 480 -15293 0 15290 15291 -15292 480 -15294 0 15290 15291 -15292 480 -15295 0 c 0-1 --> -1 c (-b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ -b^{32, 15}_0 ∧ -p_480) -> ( b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ b^{32, 16}_0) c in CNF: c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ p_480 ∨ b^{32, 16}_2 c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ p_480 ∨ -b^{32, 16}_1 c b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ p_480 ∨ b^{32, 16}_0 c in DIMACS: 15290 15291 15292 480 15293 0 15290 15291 15292 480 -15294 0 15290 15291 15292 480 15295 0 c -1-1 --> -2 c ( b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ b^{32, 15}_0 ∧ -p_480) -> ( b^{32, 16}_2 ∧ b^{32, 16}_1 ∧ -b^{32, 16}_0) c in CNF: c -b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ p_480 ∨ b^{32, 16}_2 c -b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ p_480 ∨ b^{32, 16}_1 c -b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ p_480 ∨ -b^{32, 16}_0 c in DIMACS: -15290 15291 -15292 480 15293 0 -15290 15291 -15292 480 15294 0 -15290 15291 -15292 480 -15295 0 c -2-1 --> break c ( b^{32, 15}_2 ∧ b^{32, 15}_1 ∧ -b^{32, 15}_0 ∧ -p_480) -> break c in CNF: c -b^{32, 15}_2 ∨ -b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ p_480 ∨ break c in DIMACS: -15290 -15291 15292 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 15}_2 ∧ -b^{32, 15}_1 ∧ -b^{32, 15}_0 ∧ true) c in CNF: c -b^{32, 15}_2 ∨ b^{32, 15}_1 ∨ b^{32, 15}_0 ∨ false c in DIMACS: -15290 15291 15292 0 c 3 does not represent an automaton state. c -(-b^{32, 15}_2 ∧ b^{32, 15}_1 ∧ b^{32, 15}_0 ∧ true) c in CNF: c b^{32, 15}_2 ∨ -b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ false c in DIMACS: 15290 -15291 -15292 0 c -3 does not represent an automaton state. c -( b^{32, 15}_2 ∧ b^{32, 15}_1 ∧ b^{32, 15}_0 ∧ true) c in CNF: c -b^{32, 15}_2 ∨ -b^{32, 15}_1 ∨ -b^{32, 15}_0 ∨ false c in DIMACS: -15290 -15291 -15292 0 c i = 16 c -2+1 --> -1 c ( b^{32, 16}_2 ∧ b^{32, 16}_1 ∧ -b^{32, 16}_0 ∧ p_512) -> ( b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ b^{32, 17}_0) c in CNF: c -b^{32, 16}_2 ∨ -b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ -p_512 ∨ b^{32, 17}_2 c -b^{32, 16}_2 ∨ -b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ -p_512 ∨ -b^{32, 17}_1 c -b^{32, 16}_2 ∨ -b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ -p_512 ∨ b^{32, 17}_0 c in DIMACS: -15293 -15294 15295 -512 15296 0 -15293 -15294 15295 -512 -15297 0 -15293 -15294 15295 -512 15298 0 c -1+1 --> 0 c ( b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ b^{32, 16}_0 ∧ p_512) -> (-b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ -b^{32, 17}_0) c in CNF: c -b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ -p_512 ∨ -b^{32, 17}_2 c -b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ -p_512 ∨ -b^{32, 17}_1 c -b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ -p_512 ∨ -b^{32, 17}_0 c in DIMACS: -15293 15294 -15295 -512 -15296 0 -15293 15294 -15295 -512 -15297 0 -15293 15294 -15295 -512 -15298 0 c 0+1 --> 1 c (-b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ -b^{32, 16}_0 ∧ p_512) -> (-b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ b^{32, 17}_0) c in CNF: c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ -p_512 ∨ -b^{32, 17}_2 c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ -p_512 ∨ -b^{32, 17}_1 c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ -p_512 ∨ b^{32, 17}_0 c in DIMACS: 15293 15294 15295 -512 -15296 0 15293 15294 15295 -512 -15297 0 15293 15294 15295 -512 15298 0 c 1+1 --> 2 c (-b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ b^{32, 16}_0 ∧ p_512) -> (-b^{32, 17}_2 ∧ b^{32, 17}_1 ∧ -b^{32, 17}_0) c in CNF: c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ -p_512 ∨ -b^{32, 17}_2 c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ -p_512 ∨ b^{32, 17}_1 c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ -p_512 ∨ -b^{32, 17}_0 c in DIMACS: 15293 15294 -15295 -512 -15296 0 15293 15294 -15295 -512 15297 0 15293 15294 -15295 -512 -15298 0 c 2+1 --> break c (-b^{32, 16}_2 ∧ b^{32, 16}_1 ∧ -b^{32, 16}_0 ∧ p_512) -> break c in CNF: c b^{32, 16}_2 ∨ -b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ -p_512 ∨ break c in DIMACS: 15293 -15294 15295 -512 1162 0 c 2-1 --> 1 c (-b^{32, 16}_2 ∧ b^{32, 16}_1 ∧ -b^{32, 16}_0 ∧ -p_512) -> (-b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ b^{32, 17}_0) c in CNF: c b^{32, 16}_2 ∨ -b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ p_512 ∨ -b^{32, 17}_2 c b^{32, 16}_2 ∨ -b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ p_512 ∨ -b^{32, 17}_1 c b^{32, 16}_2 ∨ -b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ p_512 ∨ b^{32, 17}_0 c in DIMACS: 15293 -15294 15295 512 -15296 0 15293 -15294 15295 512 -15297 0 15293 -15294 15295 512 15298 0 c 1-1 --> 0 c (-b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ b^{32, 16}_0 ∧ -p_512) -> (-b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ -b^{32, 17}_0) c in CNF: c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ p_512 ∨ -b^{32, 17}_2 c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ p_512 ∨ -b^{32, 17}_1 c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ p_512 ∨ -b^{32, 17}_0 c in DIMACS: 15293 15294 -15295 512 -15296 0 15293 15294 -15295 512 -15297 0 15293 15294 -15295 512 -15298 0 c 0-1 --> -1 c (-b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ -b^{32, 16}_0 ∧ -p_512) -> ( b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ b^{32, 17}_0) c in CNF: c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ p_512 ∨ b^{32, 17}_2 c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ p_512 ∨ -b^{32, 17}_1 c b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ p_512 ∨ b^{32, 17}_0 c in DIMACS: 15293 15294 15295 512 15296 0 15293 15294 15295 512 -15297 0 15293 15294 15295 512 15298 0 c -1-1 --> -2 c ( b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ b^{32, 16}_0 ∧ -p_512) -> ( b^{32, 17}_2 ∧ b^{32, 17}_1 ∧ -b^{32, 17}_0) c in CNF: c -b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ p_512 ∨ b^{32, 17}_2 c -b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ p_512 ∨ b^{32, 17}_1 c -b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ p_512 ∨ -b^{32, 17}_0 c in DIMACS: -15293 15294 -15295 512 15296 0 -15293 15294 -15295 512 15297 0 -15293 15294 -15295 512 -15298 0 c -2-1 --> break c ( b^{32, 16}_2 ∧ b^{32, 16}_1 ∧ -b^{32, 16}_0 ∧ -p_512) -> break c in CNF: c -b^{32, 16}_2 ∨ -b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ p_512 ∨ break c in DIMACS: -15293 -15294 15295 512 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 16}_2 ∧ -b^{32, 16}_1 ∧ -b^{32, 16}_0 ∧ true) c in CNF: c -b^{32, 16}_2 ∨ b^{32, 16}_1 ∨ b^{32, 16}_0 ∨ false c in DIMACS: -15293 15294 15295 0 c 3 does not represent an automaton state. c -(-b^{32, 16}_2 ∧ b^{32, 16}_1 ∧ b^{32, 16}_0 ∧ true) c in CNF: c b^{32, 16}_2 ∨ -b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ false c in DIMACS: 15293 -15294 -15295 0 c -3 does not represent an automaton state. c -( b^{32, 16}_2 ∧ b^{32, 16}_1 ∧ b^{32, 16}_0 ∧ true) c in CNF: c -b^{32, 16}_2 ∨ -b^{32, 16}_1 ∨ -b^{32, 16}_0 ∨ false c in DIMACS: -15293 -15294 -15295 0 c i = 17 c -2+1 --> -1 c ( b^{32, 17}_2 ∧ b^{32, 17}_1 ∧ -b^{32, 17}_0 ∧ p_544) -> ( b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ b^{32, 18}_0) c in CNF: c -b^{32, 17}_2 ∨ -b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ -p_544 ∨ b^{32, 18}_2 c -b^{32, 17}_2 ∨ -b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ -p_544 ∨ -b^{32, 18}_1 c -b^{32, 17}_2 ∨ -b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ -p_544 ∨ b^{32, 18}_0 c in DIMACS: -15296 -15297 15298 -544 15299 0 -15296 -15297 15298 -544 -15300 0 -15296 -15297 15298 -544 15301 0 c -1+1 --> 0 c ( b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ b^{32, 17}_0 ∧ p_544) -> (-b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ -b^{32, 18}_0) c in CNF: c -b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ -p_544 ∨ -b^{32, 18}_2 c -b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ -p_544 ∨ -b^{32, 18}_1 c -b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ -p_544 ∨ -b^{32, 18}_0 c in DIMACS: -15296 15297 -15298 -544 -15299 0 -15296 15297 -15298 -544 -15300 0 -15296 15297 -15298 -544 -15301 0 c 0+1 --> 1 c (-b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ -b^{32, 17}_0 ∧ p_544) -> (-b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ b^{32, 18}_0) c in CNF: c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ -p_544 ∨ -b^{32, 18}_2 c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ -p_544 ∨ -b^{32, 18}_1 c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ -p_544 ∨ b^{32, 18}_0 c in DIMACS: 15296 15297 15298 -544 -15299 0 15296 15297 15298 -544 -15300 0 15296 15297 15298 -544 15301 0 c 1+1 --> 2 c (-b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ b^{32, 17}_0 ∧ p_544) -> (-b^{32, 18}_2 ∧ b^{32, 18}_1 ∧ -b^{32, 18}_0) c in CNF: c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ -p_544 ∨ -b^{32, 18}_2 c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ -p_544 ∨ b^{32, 18}_1 c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ -p_544 ∨ -b^{32, 18}_0 c in DIMACS: 15296 15297 -15298 -544 -15299 0 15296 15297 -15298 -544 15300 0 15296 15297 -15298 -544 -15301 0 c 2+1 --> break c (-b^{32, 17}_2 ∧ b^{32, 17}_1 ∧ -b^{32, 17}_0 ∧ p_544) -> break c in CNF: c b^{32, 17}_2 ∨ -b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ -p_544 ∨ break c in DIMACS: 15296 -15297 15298 -544 1162 0 c 2-1 --> 1 c (-b^{32, 17}_2 ∧ b^{32, 17}_1 ∧ -b^{32, 17}_0 ∧ -p_544) -> (-b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ b^{32, 18}_0) c in CNF: c b^{32, 17}_2 ∨ -b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ p_544 ∨ -b^{32, 18}_2 c b^{32, 17}_2 ∨ -b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ p_544 ∨ -b^{32, 18}_1 c b^{32, 17}_2 ∨ -b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ p_544 ∨ b^{32, 18}_0 c in DIMACS: 15296 -15297 15298 544 -15299 0 15296 -15297 15298 544 -15300 0 15296 -15297 15298 544 15301 0 c 1-1 --> 0 c (-b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ b^{32, 17}_0 ∧ -p_544) -> (-b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ -b^{32, 18}_0) c in CNF: c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ p_544 ∨ -b^{32, 18}_2 c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ p_544 ∨ -b^{32, 18}_1 c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ p_544 ∨ -b^{32, 18}_0 c in DIMACS: 15296 15297 -15298 544 -15299 0 15296 15297 -15298 544 -15300 0 15296 15297 -15298 544 -15301 0 c 0-1 --> -1 c (-b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ -b^{32, 17}_0 ∧ -p_544) -> ( b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ b^{32, 18}_0) c in CNF: c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ p_544 ∨ b^{32, 18}_2 c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ p_544 ∨ -b^{32, 18}_1 c b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ p_544 ∨ b^{32, 18}_0 c in DIMACS: 15296 15297 15298 544 15299 0 15296 15297 15298 544 -15300 0 15296 15297 15298 544 15301 0 c -1-1 --> -2 c ( b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ b^{32, 17}_0 ∧ -p_544) -> ( b^{32, 18}_2 ∧ b^{32, 18}_1 ∧ -b^{32, 18}_0) c in CNF: c -b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ p_544 ∨ b^{32, 18}_2 c -b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ p_544 ∨ b^{32, 18}_1 c -b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ p_544 ∨ -b^{32, 18}_0 c in DIMACS: -15296 15297 -15298 544 15299 0 -15296 15297 -15298 544 15300 0 -15296 15297 -15298 544 -15301 0 c -2-1 --> break c ( b^{32, 17}_2 ∧ b^{32, 17}_1 ∧ -b^{32, 17}_0 ∧ -p_544) -> break c in CNF: c -b^{32, 17}_2 ∨ -b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ p_544 ∨ break c in DIMACS: -15296 -15297 15298 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 17}_2 ∧ -b^{32, 17}_1 ∧ -b^{32, 17}_0 ∧ true) c in CNF: c -b^{32, 17}_2 ∨ b^{32, 17}_1 ∨ b^{32, 17}_0 ∨ false c in DIMACS: -15296 15297 15298 0 c 3 does not represent an automaton state. c -(-b^{32, 17}_2 ∧ b^{32, 17}_1 ∧ b^{32, 17}_0 ∧ true) c in CNF: c b^{32, 17}_2 ∨ -b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ false c in DIMACS: 15296 -15297 -15298 0 c -3 does not represent an automaton state. c -( b^{32, 17}_2 ∧ b^{32, 17}_1 ∧ b^{32, 17}_0 ∧ true) c in CNF: c -b^{32, 17}_2 ∨ -b^{32, 17}_1 ∨ -b^{32, 17}_0 ∨ false c in DIMACS: -15296 -15297 -15298 0 c i = 18 c -2+1 --> -1 c ( b^{32, 18}_2 ∧ b^{32, 18}_1 ∧ -b^{32, 18}_0 ∧ p_576) -> ( b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ b^{32, 19}_0) c in CNF: c -b^{32, 18}_2 ∨ -b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ -p_576 ∨ b^{32, 19}_2 c -b^{32, 18}_2 ∨ -b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ -p_576 ∨ -b^{32, 19}_1 c -b^{32, 18}_2 ∨ -b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ -p_576 ∨ b^{32, 19}_0 c in DIMACS: -15299 -15300 15301 -576 15302 0 -15299 -15300 15301 -576 -15303 0 -15299 -15300 15301 -576 15304 0 c -1+1 --> 0 c ( b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ b^{32, 18}_0 ∧ p_576) -> (-b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ -b^{32, 19}_0) c in CNF: c -b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ -p_576 ∨ -b^{32, 19}_2 c -b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ -p_576 ∨ -b^{32, 19}_1 c -b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ -p_576 ∨ -b^{32, 19}_0 c in DIMACS: -15299 15300 -15301 -576 -15302 0 -15299 15300 -15301 -576 -15303 0 -15299 15300 -15301 -576 -15304 0 c 0+1 --> 1 c (-b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ -b^{32, 18}_0 ∧ p_576) -> (-b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ b^{32, 19}_0) c in CNF: c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ -p_576 ∨ -b^{32, 19}_2 c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ -p_576 ∨ -b^{32, 19}_1 c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ -p_576 ∨ b^{32, 19}_0 c in DIMACS: 15299 15300 15301 -576 -15302 0 15299 15300 15301 -576 -15303 0 15299 15300 15301 -576 15304 0 c 1+1 --> 2 c (-b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ b^{32, 18}_0 ∧ p_576) -> (-b^{32, 19}_2 ∧ b^{32, 19}_1 ∧ -b^{32, 19}_0) c in CNF: c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ -p_576 ∨ -b^{32, 19}_2 c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ -p_576 ∨ b^{32, 19}_1 c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ -p_576 ∨ -b^{32, 19}_0 c in DIMACS: 15299 15300 -15301 -576 -15302 0 15299 15300 -15301 -576 15303 0 15299 15300 -15301 -576 -15304 0 c 2+1 --> break c (-b^{32, 18}_2 ∧ b^{32, 18}_1 ∧ -b^{32, 18}_0 ∧ p_576) -> break c in CNF: c b^{32, 18}_2 ∨ -b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ -p_576 ∨ break c in DIMACS: 15299 -15300 15301 -576 1162 0 c 2-1 --> 1 c (-b^{32, 18}_2 ∧ b^{32, 18}_1 ∧ -b^{32, 18}_0 ∧ -p_576) -> (-b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ b^{32, 19}_0) c in CNF: c b^{32, 18}_2 ∨ -b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ p_576 ∨ -b^{32, 19}_2 c b^{32, 18}_2 ∨ -b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ p_576 ∨ -b^{32, 19}_1 c b^{32, 18}_2 ∨ -b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ p_576 ∨ b^{32, 19}_0 c in DIMACS: 15299 -15300 15301 576 -15302 0 15299 -15300 15301 576 -15303 0 15299 -15300 15301 576 15304 0 c 1-1 --> 0 c (-b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ b^{32, 18}_0 ∧ -p_576) -> (-b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ -b^{32, 19}_0) c in CNF: c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ p_576 ∨ -b^{32, 19}_2 c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ p_576 ∨ -b^{32, 19}_1 c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ p_576 ∨ -b^{32, 19}_0 c in DIMACS: 15299 15300 -15301 576 -15302 0 15299 15300 -15301 576 -15303 0 15299 15300 -15301 576 -15304 0 c 0-1 --> -1 c (-b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ -b^{32, 18}_0 ∧ -p_576) -> ( b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ b^{32, 19}_0) c in CNF: c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ p_576 ∨ b^{32, 19}_2 c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ p_576 ∨ -b^{32, 19}_1 c b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ p_576 ∨ b^{32, 19}_0 c in DIMACS: 15299 15300 15301 576 15302 0 15299 15300 15301 576 -15303 0 15299 15300 15301 576 15304 0 c -1-1 --> -2 c ( b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ b^{32, 18}_0 ∧ -p_576) -> ( b^{32, 19}_2 ∧ b^{32, 19}_1 ∧ -b^{32, 19}_0) c in CNF: c -b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ p_576 ∨ b^{32, 19}_2 c -b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ p_576 ∨ b^{32, 19}_1 c -b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ p_576 ∨ -b^{32, 19}_0 c in DIMACS: -15299 15300 -15301 576 15302 0 -15299 15300 -15301 576 15303 0 -15299 15300 -15301 576 -15304 0 c -2-1 --> break c ( b^{32, 18}_2 ∧ b^{32, 18}_1 ∧ -b^{32, 18}_0 ∧ -p_576) -> break c in CNF: c -b^{32, 18}_2 ∨ -b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ p_576 ∨ break c in DIMACS: -15299 -15300 15301 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 18}_2 ∧ -b^{32, 18}_1 ∧ -b^{32, 18}_0 ∧ true) c in CNF: c -b^{32, 18}_2 ∨ b^{32, 18}_1 ∨ b^{32, 18}_0 ∨ false c in DIMACS: -15299 15300 15301 0 c 3 does not represent an automaton state. c -(-b^{32, 18}_2 ∧ b^{32, 18}_1 ∧ b^{32, 18}_0 ∧ true) c in CNF: c b^{32, 18}_2 ∨ -b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ false c in DIMACS: 15299 -15300 -15301 0 c -3 does not represent an automaton state. c -( b^{32, 18}_2 ∧ b^{32, 18}_1 ∧ b^{32, 18}_0 ∧ true) c in CNF: c -b^{32, 18}_2 ∨ -b^{32, 18}_1 ∨ -b^{32, 18}_0 ∨ false c in DIMACS: -15299 -15300 -15301 0 c i = 19 c -2+1 --> -1 c ( b^{32, 19}_2 ∧ b^{32, 19}_1 ∧ -b^{32, 19}_0 ∧ p_608) -> ( b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ b^{32, 20}_0) c in CNF: c -b^{32, 19}_2 ∨ -b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ -p_608 ∨ b^{32, 20}_2 c -b^{32, 19}_2 ∨ -b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ -p_608 ∨ -b^{32, 20}_1 c -b^{32, 19}_2 ∨ -b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ -p_608 ∨ b^{32, 20}_0 c in DIMACS: -15302 -15303 15304 -608 15305 0 -15302 -15303 15304 -608 -15306 0 -15302 -15303 15304 -608 15307 0 c -1+1 --> 0 c ( b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ b^{32, 19}_0 ∧ p_608) -> (-b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ -b^{32, 20}_0) c in CNF: c -b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ -p_608 ∨ -b^{32, 20}_2 c -b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ -p_608 ∨ -b^{32, 20}_1 c -b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ -p_608 ∨ -b^{32, 20}_0 c in DIMACS: -15302 15303 -15304 -608 -15305 0 -15302 15303 -15304 -608 -15306 0 -15302 15303 -15304 -608 -15307 0 c 0+1 --> 1 c (-b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ -b^{32, 19}_0 ∧ p_608) -> (-b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ b^{32, 20}_0) c in CNF: c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ -p_608 ∨ -b^{32, 20}_2 c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ -p_608 ∨ -b^{32, 20}_1 c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ -p_608 ∨ b^{32, 20}_0 c in DIMACS: 15302 15303 15304 -608 -15305 0 15302 15303 15304 -608 -15306 0 15302 15303 15304 -608 15307 0 c 1+1 --> 2 c (-b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ b^{32, 19}_0 ∧ p_608) -> (-b^{32, 20}_2 ∧ b^{32, 20}_1 ∧ -b^{32, 20}_0) c in CNF: c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ -p_608 ∨ -b^{32, 20}_2 c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ -p_608 ∨ b^{32, 20}_1 c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ -p_608 ∨ -b^{32, 20}_0 c in DIMACS: 15302 15303 -15304 -608 -15305 0 15302 15303 -15304 -608 15306 0 15302 15303 -15304 -608 -15307 0 c 2+1 --> break c (-b^{32, 19}_2 ∧ b^{32, 19}_1 ∧ -b^{32, 19}_0 ∧ p_608) -> break c in CNF: c b^{32, 19}_2 ∨ -b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ -p_608 ∨ break c in DIMACS: 15302 -15303 15304 -608 1162 0 c 2-1 --> 1 c (-b^{32, 19}_2 ∧ b^{32, 19}_1 ∧ -b^{32, 19}_0 ∧ -p_608) -> (-b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ b^{32, 20}_0) c in CNF: c b^{32, 19}_2 ∨ -b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ p_608 ∨ -b^{32, 20}_2 c b^{32, 19}_2 ∨ -b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ p_608 ∨ -b^{32, 20}_1 c b^{32, 19}_2 ∨ -b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ p_608 ∨ b^{32, 20}_0 c in DIMACS: 15302 -15303 15304 608 -15305 0 15302 -15303 15304 608 -15306 0 15302 -15303 15304 608 15307 0 c 1-1 --> 0 c (-b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ b^{32, 19}_0 ∧ -p_608) -> (-b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ -b^{32, 20}_0) c in CNF: c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ p_608 ∨ -b^{32, 20}_2 c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ p_608 ∨ -b^{32, 20}_1 c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ p_608 ∨ -b^{32, 20}_0 c in DIMACS: 15302 15303 -15304 608 -15305 0 15302 15303 -15304 608 -15306 0 15302 15303 -15304 608 -15307 0 c 0-1 --> -1 c (-b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ -b^{32, 19}_0 ∧ -p_608) -> ( b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ b^{32, 20}_0) c in CNF: c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ p_608 ∨ b^{32, 20}_2 c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ p_608 ∨ -b^{32, 20}_1 c b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ p_608 ∨ b^{32, 20}_0 c in DIMACS: 15302 15303 15304 608 15305 0 15302 15303 15304 608 -15306 0 15302 15303 15304 608 15307 0 c -1-1 --> -2 c ( b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ b^{32, 19}_0 ∧ -p_608) -> ( b^{32, 20}_2 ∧ b^{32, 20}_1 ∧ -b^{32, 20}_0) c in CNF: c -b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ p_608 ∨ b^{32, 20}_2 c -b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ p_608 ∨ b^{32, 20}_1 c -b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ p_608 ∨ -b^{32, 20}_0 c in DIMACS: -15302 15303 -15304 608 15305 0 -15302 15303 -15304 608 15306 0 -15302 15303 -15304 608 -15307 0 c -2-1 --> break c ( b^{32, 19}_2 ∧ b^{32, 19}_1 ∧ -b^{32, 19}_0 ∧ -p_608) -> break c in CNF: c -b^{32, 19}_2 ∨ -b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ p_608 ∨ break c in DIMACS: -15302 -15303 15304 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 19}_2 ∧ -b^{32, 19}_1 ∧ -b^{32, 19}_0 ∧ true) c in CNF: c -b^{32, 19}_2 ∨ b^{32, 19}_1 ∨ b^{32, 19}_0 ∨ false c in DIMACS: -15302 15303 15304 0 c 3 does not represent an automaton state. c -(-b^{32, 19}_2 ∧ b^{32, 19}_1 ∧ b^{32, 19}_0 ∧ true) c in CNF: c b^{32, 19}_2 ∨ -b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ false c in DIMACS: 15302 -15303 -15304 0 c -3 does not represent an automaton state. c -( b^{32, 19}_2 ∧ b^{32, 19}_1 ∧ b^{32, 19}_0 ∧ true) c in CNF: c -b^{32, 19}_2 ∨ -b^{32, 19}_1 ∨ -b^{32, 19}_0 ∨ false c in DIMACS: -15302 -15303 -15304 0 c i = 20 c -2+1 --> -1 c ( b^{32, 20}_2 ∧ b^{32, 20}_1 ∧ -b^{32, 20}_0 ∧ p_640) -> ( b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ b^{32, 21}_0) c in CNF: c -b^{32, 20}_2 ∨ -b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ -p_640 ∨ b^{32, 21}_2 c -b^{32, 20}_2 ∨ -b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ -p_640 ∨ -b^{32, 21}_1 c -b^{32, 20}_2 ∨ -b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ -p_640 ∨ b^{32, 21}_0 c in DIMACS: -15305 -15306 15307 -640 15308 0 -15305 -15306 15307 -640 -15309 0 -15305 -15306 15307 -640 15310 0 c -1+1 --> 0 c ( b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ b^{32, 20}_0 ∧ p_640) -> (-b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ -b^{32, 21}_0) c in CNF: c -b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ -p_640 ∨ -b^{32, 21}_2 c -b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ -p_640 ∨ -b^{32, 21}_1 c -b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ -p_640 ∨ -b^{32, 21}_0 c in DIMACS: -15305 15306 -15307 -640 -15308 0 -15305 15306 -15307 -640 -15309 0 -15305 15306 -15307 -640 -15310 0 c 0+1 --> 1 c (-b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ -b^{32, 20}_0 ∧ p_640) -> (-b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ b^{32, 21}_0) c in CNF: c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ -p_640 ∨ -b^{32, 21}_2 c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ -p_640 ∨ -b^{32, 21}_1 c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ -p_640 ∨ b^{32, 21}_0 c in DIMACS: 15305 15306 15307 -640 -15308 0 15305 15306 15307 -640 -15309 0 15305 15306 15307 -640 15310 0 c 1+1 --> 2 c (-b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ b^{32, 20}_0 ∧ p_640) -> (-b^{32, 21}_2 ∧ b^{32, 21}_1 ∧ -b^{32, 21}_0) c in CNF: c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ -p_640 ∨ -b^{32, 21}_2 c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ -p_640 ∨ b^{32, 21}_1 c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ -p_640 ∨ -b^{32, 21}_0 c in DIMACS: 15305 15306 -15307 -640 -15308 0 15305 15306 -15307 -640 15309 0 15305 15306 -15307 -640 -15310 0 c 2+1 --> break c (-b^{32, 20}_2 ∧ b^{32, 20}_1 ∧ -b^{32, 20}_0 ∧ p_640) -> break c in CNF: c b^{32, 20}_2 ∨ -b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ -p_640 ∨ break c in DIMACS: 15305 -15306 15307 -640 1162 0 c 2-1 --> 1 c (-b^{32, 20}_2 ∧ b^{32, 20}_1 ∧ -b^{32, 20}_0 ∧ -p_640) -> (-b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ b^{32, 21}_0) c in CNF: c b^{32, 20}_2 ∨ -b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ p_640 ∨ -b^{32, 21}_2 c b^{32, 20}_2 ∨ -b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ p_640 ∨ -b^{32, 21}_1 c b^{32, 20}_2 ∨ -b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ p_640 ∨ b^{32, 21}_0 c in DIMACS: 15305 -15306 15307 640 -15308 0 15305 -15306 15307 640 -15309 0 15305 -15306 15307 640 15310 0 c 1-1 --> 0 c (-b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ b^{32, 20}_0 ∧ -p_640) -> (-b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ -b^{32, 21}_0) c in CNF: c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ p_640 ∨ -b^{32, 21}_2 c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ p_640 ∨ -b^{32, 21}_1 c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ p_640 ∨ -b^{32, 21}_0 c in DIMACS: 15305 15306 -15307 640 -15308 0 15305 15306 -15307 640 -15309 0 15305 15306 -15307 640 -15310 0 c 0-1 --> -1 c (-b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ -b^{32, 20}_0 ∧ -p_640) -> ( b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ b^{32, 21}_0) c in CNF: c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ p_640 ∨ b^{32, 21}_2 c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ p_640 ∨ -b^{32, 21}_1 c b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ p_640 ∨ b^{32, 21}_0 c in DIMACS: 15305 15306 15307 640 15308 0 15305 15306 15307 640 -15309 0 15305 15306 15307 640 15310 0 c -1-1 --> -2 c ( b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ b^{32, 20}_0 ∧ -p_640) -> ( b^{32, 21}_2 ∧ b^{32, 21}_1 ∧ -b^{32, 21}_0) c in CNF: c -b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ p_640 ∨ b^{32, 21}_2 c -b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ p_640 ∨ b^{32, 21}_1 c -b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ p_640 ∨ -b^{32, 21}_0 c in DIMACS: -15305 15306 -15307 640 15308 0 -15305 15306 -15307 640 15309 0 -15305 15306 -15307 640 -15310 0 c -2-1 --> break c ( b^{32, 20}_2 ∧ b^{32, 20}_1 ∧ -b^{32, 20}_0 ∧ -p_640) -> break c in CNF: c -b^{32, 20}_2 ∨ -b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ p_640 ∨ break c in DIMACS: -15305 -15306 15307 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 20}_2 ∧ -b^{32, 20}_1 ∧ -b^{32, 20}_0 ∧ true) c in CNF: c -b^{32, 20}_2 ∨ b^{32, 20}_1 ∨ b^{32, 20}_0 ∨ false c in DIMACS: -15305 15306 15307 0 c 3 does not represent an automaton state. c -(-b^{32, 20}_2 ∧ b^{32, 20}_1 ∧ b^{32, 20}_0 ∧ true) c in CNF: c b^{32, 20}_2 ∨ -b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ false c in DIMACS: 15305 -15306 -15307 0 c -3 does not represent an automaton state. c -( b^{32, 20}_2 ∧ b^{32, 20}_1 ∧ b^{32, 20}_0 ∧ true) c in CNF: c -b^{32, 20}_2 ∨ -b^{32, 20}_1 ∨ -b^{32, 20}_0 ∨ false c in DIMACS: -15305 -15306 -15307 0 c i = 21 c -2+1 --> -1 c ( b^{32, 21}_2 ∧ b^{32, 21}_1 ∧ -b^{32, 21}_0 ∧ p_672) -> ( b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ b^{32, 22}_0) c in CNF: c -b^{32, 21}_2 ∨ -b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ -p_672 ∨ b^{32, 22}_2 c -b^{32, 21}_2 ∨ -b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ -p_672 ∨ -b^{32, 22}_1 c -b^{32, 21}_2 ∨ -b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ -p_672 ∨ b^{32, 22}_0 c in DIMACS: -15308 -15309 15310 -672 15311 0 -15308 -15309 15310 -672 -15312 0 -15308 -15309 15310 -672 15313 0 c -1+1 --> 0 c ( b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ b^{32, 21}_0 ∧ p_672) -> (-b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ -b^{32, 22}_0) c in CNF: c -b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ -p_672 ∨ -b^{32, 22}_2 c -b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ -p_672 ∨ -b^{32, 22}_1 c -b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ -p_672 ∨ -b^{32, 22}_0 c in DIMACS: -15308 15309 -15310 -672 -15311 0 -15308 15309 -15310 -672 -15312 0 -15308 15309 -15310 -672 -15313 0 c 0+1 --> 1 c (-b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ -b^{32, 21}_0 ∧ p_672) -> (-b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ b^{32, 22}_0) c in CNF: c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ -p_672 ∨ -b^{32, 22}_2 c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ -p_672 ∨ -b^{32, 22}_1 c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ -p_672 ∨ b^{32, 22}_0 c in DIMACS: 15308 15309 15310 -672 -15311 0 15308 15309 15310 -672 -15312 0 15308 15309 15310 -672 15313 0 c 1+1 --> 2 c (-b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ b^{32, 21}_0 ∧ p_672) -> (-b^{32, 22}_2 ∧ b^{32, 22}_1 ∧ -b^{32, 22}_0) c in CNF: c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ -p_672 ∨ -b^{32, 22}_2 c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ -p_672 ∨ b^{32, 22}_1 c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ -p_672 ∨ -b^{32, 22}_0 c in DIMACS: 15308 15309 -15310 -672 -15311 0 15308 15309 -15310 -672 15312 0 15308 15309 -15310 -672 -15313 0 c 2+1 --> break c (-b^{32, 21}_2 ∧ b^{32, 21}_1 ∧ -b^{32, 21}_0 ∧ p_672) -> break c in CNF: c b^{32, 21}_2 ∨ -b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ -p_672 ∨ break c in DIMACS: 15308 -15309 15310 -672 1162 0 c 2-1 --> 1 c (-b^{32, 21}_2 ∧ b^{32, 21}_1 ∧ -b^{32, 21}_0 ∧ -p_672) -> (-b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ b^{32, 22}_0) c in CNF: c b^{32, 21}_2 ∨ -b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ p_672 ∨ -b^{32, 22}_2 c b^{32, 21}_2 ∨ -b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ p_672 ∨ -b^{32, 22}_1 c b^{32, 21}_2 ∨ -b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ p_672 ∨ b^{32, 22}_0 c in DIMACS: 15308 -15309 15310 672 -15311 0 15308 -15309 15310 672 -15312 0 15308 -15309 15310 672 15313 0 c 1-1 --> 0 c (-b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ b^{32, 21}_0 ∧ -p_672) -> (-b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ -b^{32, 22}_0) c in CNF: c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ p_672 ∨ -b^{32, 22}_2 c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ p_672 ∨ -b^{32, 22}_1 c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ p_672 ∨ -b^{32, 22}_0 c in DIMACS: 15308 15309 -15310 672 -15311 0 15308 15309 -15310 672 -15312 0 15308 15309 -15310 672 -15313 0 c 0-1 --> -1 c (-b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ -b^{32, 21}_0 ∧ -p_672) -> ( b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ b^{32, 22}_0) c in CNF: c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ p_672 ∨ b^{32, 22}_2 c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ p_672 ∨ -b^{32, 22}_1 c b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ p_672 ∨ b^{32, 22}_0 c in DIMACS: 15308 15309 15310 672 15311 0 15308 15309 15310 672 -15312 0 15308 15309 15310 672 15313 0 c -1-1 --> -2 c ( b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ b^{32, 21}_0 ∧ -p_672) -> ( b^{32, 22}_2 ∧ b^{32, 22}_1 ∧ -b^{32, 22}_0) c in CNF: c -b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ p_672 ∨ b^{32, 22}_2 c -b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ p_672 ∨ b^{32, 22}_1 c -b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ p_672 ∨ -b^{32, 22}_0 c in DIMACS: -15308 15309 -15310 672 15311 0 -15308 15309 -15310 672 15312 0 -15308 15309 -15310 672 -15313 0 c -2-1 --> break c ( b^{32, 21}_2 ∧ b^{32, 21}_1 ∧ -b^{32, 21}_0 ∧ -p_672) -> break c in CNF: c -b^{32, 21}_2 ∨ -b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ p_672 ∨ break c in DIMACS: -15308 -15309 15310 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 21}_2 ∧ -b^{32, 21}_1 ∧ -b^{32, 21}_0 ∧ true) c in CNF: c -b^{32, 21}_2 ∨ b^{32, 21}_1 ∨ b^{32, 21}_0 ∨ false c in DIMACS: -15308 15309 15310 0 c 3 does not represent an automaton state. c -(-b^{32, 21}_2 ∧ b^{32, 21}_1 ∧ b^{32, 21}_0 ∧ true) c in CNF: c b^{32, 21}_2 ∨ -b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ false c in DIMACS: 15308 -15309 -15310 0 c -3 does not represent an automaton state. c -( b^{32, 21}_2 ∧ b^{32, 21}_1 ∧ b^{32, 21}_0 ∧ true) c in CNF: c -b^{32, 21}_2 ∨ -b^{32, 21}_1 ∨ -b^{32, 21}_0 ∨ false c in DIMACS: -15308 -15309 -15310 0 c i = 22 c -2+1 --> -1 c ( b^{32, 22}_2 ∧ b^{32, 22}_1 ∧ -b^{32, 22}_0 ∧ p_704) -> ( b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ b^{32, 23}_0) c in CNF: c -b^{32, 22}_2 ∨ -b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ -p_704 ∨ b^{32, 23}_2 c -b^{32, 22}_2 ∨ -b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ -p_704 ∨ -b^{32, 23}_1 c -b^{32, 22}_2 ∨ -b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ -p_704 ∨ b^{32, 23}_0 c in DIMACS: -15311 -15312 15313 -704 15314 0 -15311 -15312 15313 -704 -15315 0 -15311 -15312 15313 -704 15316 0 c -1+1 --> 0 c ( b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ b^{32, 22}_0 ∧ p_704) -> (-b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ -b^{32, 23}_0) c in CNF: c -b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ -p_704 ∨ -b^{32, 23}_2 c -b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ -p_704 ∨ -b^{32, 23}_1 c -b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ -p_704 ∨ -b^{32, 23}_0 c in DIMACS: -15311 15312 -15313 -704 -15314 0 -15311 15312 -15313 -704 -15315 0 -15311 15312 -15313 -704 -15316 0 c 0+1 --> 1 c (-b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ -b^{32, 22}_0 ∧ p_704) -> (-b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ b^{32, 23}_0) c in CNF: c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ -p_704 ∨ -b^{32, 23}_2 c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ -p_704 ∨ -b^{32, 23}_1 c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ -p_704 ∨ b^{32, 23}_0 c in DIMACS: 15311 15312 15313 -704 -15314 0 15311 15312 15313 -704 -15315 0 15311 15312 15313 -704 15316 0 c 1+1 --> 2 c (-b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ b^{32, 22}_0 ∧ p_704) -> (-b^{32, 23}_2 ∧ b^{32, 23}_1 ∧ -b^{32, 23}_0) c in CNF: c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ -p_704 ∨ -b^{32, 23}_2 c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ -p_704 ∨ b^{32, 23}_1 c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ -p_704 ∨ -b^{32, 23}_0 c in DIMACS: 15311 15312 -15313 -704 -15314 0 15311 15312 -15313 -704 15315 0 15311 15312 -15313 -704 -15316 0 c 2+1 --> break c (-b^{32, 22}_2 ∧ b^{32, 22}_1 ∧ -b^{32, 22}_0 ∧ p_704) -> break c in CNF: c b^{32, 22}_2 ∨ -b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ -p_704 ∨ break c in DIMACS: 15311 -15312 15313 -704 1162 0 c 2-1 --> 1 c (-b^{32, 22}_2 ∧ b^{32, 22}_1 ∧ -b^{32, 22}_0 ∧ -p_704) -> (-b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ b^{32, 23}_0) c in CNF: c b^{32, 22}_2 ∨ -b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ p_704 ∨ -b^{32, 23}_2 c b^{32, 22}_2 ∨ -b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ p_704 ∨ -b^{32, 23}_1 c b^{32, 22}_2 ∨ -b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ p_704 ∨ b^{32, 23}_0 c in DIMACS: 15311 -15312 15313 704 -15314 0 15311 -15312 15313 704 -15315 0 15311 -15312 15313 704 15316 0 c 1-1 --> 0 c (-b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ b^{32, 22}_0 ∧ -p_704) -> (-b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ -b^{32, 23}_0) c in CNF: c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ p_704 ∨ -b^{32, 23}_2 c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ p_704 ∨ -b^{32, 23}_1 c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ p_704 ∨ -b^{32, 23}_0 c in DIMACS: 15311 15312 -15313 704 -15314 0 15311 15312 -15313 704 -15315 0 15311 15312 -15313 704 -15316 0 c 0-1 --> -1 c (-b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ -b^{32, 22}_0 ∧ -p_704) -> ( b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ b^{32, 23}_0) c in CNF: c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ p_704 ∨ b^{32, 23}_2 c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ p_704 ∨ -b^{32, 23}_1 c b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ p_704 ∨ b^{32, 23}_0 c in DIMACS: 15311 15312 15313 704 15314 0 15311 15312 15313 704 -15315 0 15311 15312 15313 704 15316 0 c -1-1 --> -2 c ( b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ b^{32, 22}_0 ∧ -p_704) -> ( b^{32, 23}_2 ∧ b^{32, 23}_1 ∧ -b^{32, 23}_0) c in CNF: c -b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ p_704 ∨ b^{32, 23}_2 c -b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ p_704 ∨ b^{32, 23}_1 c -b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ p_704 ∨ -b^{32, 23}_0 c in DIMACS: -15311 15312 -15313 704 15314 0 -15311 15312 -15313 704 15315 0 -15311 15312 -15313 704 -15316 0 c -2-1 --> break c ( b^{32, 22}_2 ∧ b^{32, 22}_1 ∧ -b^{32, 22}_0 ∧ -p_704) -> break c in CNF: c -b^{32, 22}_2 ∨ -b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ p_704 ∨ break c in DIMACS: -15311 -15312 15313 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 22}_2 ∧ -b^{32, 22}_1 ∧ -b^{32, 22}_0 ∧ true) c in CNF: c -b^{32, 22}_2 ∨ b^{32, 22}_1 ∨ b^{32, 22}_0 ∨ false c in DIMACS: -15311 15312 15313 0 c 3 does not represent an automaton state. c -(-b^{32, 22}_2 ∧ b^{32, 22}_1 ∧ b^{32, 22}_0 ∧ true) c in CNF: c b^{32, 22}_2 ∨ -b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ false c in DIMACS: 15311 -15312 -15313 0 c -3 does not represent an automaton state. c -( b^{32, 22}_2 ∧ b^{32, 22}_1 ∧ b^{32, 22}_0 ∧ true) c in CNF: c -b^{32, 22}_2 ∨ -b^{32, 22}_1 ∨ -b^{32, 22}_0 ∨ false c in DIMACS: -15311 -15312 -15313 0 c i = 23 c -2+1 --> -1 c ( b^{32, 23}_2 ∧ b^{32, 23}_1 ∧ -b^{32, 23}_0 ∧ p_736) -> ( b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ b^{32, 24}_0) c in CNF: c -b^{32, 23}_2 ∨ -b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ -p_736 ∨ b^{32, 24}_2 c -b^{32, 23}_2 ∨ -b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ -p_736 ∨ -b^{32, 24}_1 c -b^{32, 23}_2 ∨ -b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ -p_736 ∨ b^{32, 24}_0 c in DIMACS: -15314 -15315 15316 -736 15317 0 -15314 -15315 15316 -736 -15318 0 -15314 -15315 15316 -736 15319 0 c -1+1 --> 0 c ( b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ b^{32, 23}_0 ∧ p_736) -> (-b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ -b^{32, 24}_0) c in CNF: c -b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ -p_736 ∨ -b^{32, 24}_2 c -b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ -p_736 ∨ -b^{32, 24}_1 c -b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ -p_736 ∨ -b^{32, 24}_0 c in DIMACS: -15314 15315 -15316 -736 -15317 0 -15314 15315 -15316 -736 -15318 0 -15314 15315 -15316 -736 -15319 0 c 0+1 --> 1 c (-b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ -b^{32, 23}_0 ∧ p_736) -> (-b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ b^{32, 24}_0) c in CNF: c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ -p_736 ∨ -b^{32, 24}_2 c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ -p_736 ∨ -b^{32, 24}_1 c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ -p_736 ∨ b^{32, 24}_0 c in DIMACS: 15314 15315 15316 -736 -15317 0 15314 15315 15316 -736 -15318 0 15314 15315 15316 -736 15319 0 c 1+1 --> 2 c (-b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ b^{32, 23}_0 ∧ p_736) -> (-b^{32, 24}_2 ∧ b^{32, 24}_1 ∧ -b^{32, 24}_0) c in CNF: c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ -p_736 ∨ -b^{32, 24}_2 c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ -p_736 ∨ b^{32, 24}_1 c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ -p_736 ∨ -b^{32, 24}_0 c in DIMACS: 15314 15315 -15316 -736 -15317 0 15314 15315 -15316 -736 15318 0 15314 15315 -15316 -736 -15319 0 c 2+1 --> break c (-b^{32, 23}_2 ∧ b^{32, 23}_1 ∧ -b^{32, 23}_0 ∧ p_736) -> break c in CNF: c b^{32, 23}_2 ∨ -b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ -p_736 ∨ break c in DIMACS: 15314 -15315 15316 -736 1162 0 c 2-1 --> 1 c (-b^{32, 23}_2 ∧ b^{32, 23}_1 ∧ -b^{32, 23}_0 ∧ -p_736) -> (-b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ b^{32, 24}_0) c in CNF: c b^{32, 23}_2 ∨ -b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ p_736 ∨ -b^{32, 24}_2 c b^{32, 23}_2 ∨ -b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ p_736 ∨ -b^{32, 24}_1 c b^{32, 23}_2 ∨ -b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ p_736 ∨ b^{32, 24}_0 c in DIMACS: 15314 -15315 15316 736 -15317 0 15314 -15315 15316 736 -15318 0 15314 -15315 15316 736 15319 0 c 1-1 --> 0 c (-b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ b^{32, 23}_0 ∧ -p_736) -> (-b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ -b^{32, 24}_0) c in CNF: c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ p_736 ∨ -b^{32, 24}_2 c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ p_736 ∨ -b^{32, 24}_1 c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ p_736 ∨ -b^{32, 24}_0 c in DIMACS: 15314 15315 -15316 736 -15317 0 15314 15315 -15316 736 -15318 0 15314 15315 -15316 736 -15319 0 c 0-1 --> -1 c (-b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ -b^{32, 23}_0 ∧ -p_736) -> ( b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ b^{32, 24}_0) c in CNF: c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ p_736 ∨ b^{32, 24}_2 c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ p_736 ∨ -b^{32, 24}_1 c b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ p_736 ∨ b^{32, 24}_0 c in DIMACS: 15314 15315 15316 736 15317 0 15314 15315 15316 736 -15318 0 15314 15315 15316 736 15319 0 c -1-1 --> -2 c ( b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ b^{32, 23}_0 ∧ -p_736) -> ( b^{32, 24}_2 ∧ b^{32, 24}_1 ∧ -b^{32, 24}_0) c in CNF: c -b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ p_736 ∨ b^{32, 24}_2 c -b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ p_736 ∨ b^{32, 24}_1 c -b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ p_736 ∨ -b^{32, 24}_0 c in DIMACS: -15314 15315 -15316 736 15317 0 -15314 15315 -15316 736 15318 0 -15314 15315 -15316 736 -15319 0 c -2-1 --> break c ( b^{32, 23}_2 ∧ b^{32, 23}_1 ∧ -b^{32, 23}_0 ∧ -p_736) -> break c in CNF: c -b^{32, 23}_2 ∨ -b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ p_736 ∨ break c in DIMACS: -15314 -15315 15316 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 23}_2 ∧ -b^{32, 23}_1 ∧ -b^{32, 23}_0 ∧ true) c in CNF: c -b^{32, 23}_2 ∨ b^{32, 23}_1 ∨ b^{32, 23}_0 ∨ false c in DIMACS: -15314 15315 15316 0 c 3 does not represent an automaton state. c -(-b^{32, 23}_2 ∧ b^{32, 23}_1 ∧ b^{32, 23}_0 ∧ true) c in CNF: c b^{32, 23}_2 ∨ -b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ false c in DIMACS: 15314 -15315 -15316 0 c -3 does not represent an automaton state. c -( b^{32, 23}_2 ∧ b^{32, 23}_1 ∧ b^{32, 23}_0 ∧ true) c in CNF: c -b^{32, 23}_2 ∨ -b^{32, 23}_1 ∨ -b^{32, 23}_0 ∨ false c in DIMACS: -15314 -15315 -15316 0 c i = 24 c -2+1 --> -1 c ( b^{32, 24}_2 ∧ b^{32, 24}_1 ∧ -b^{32, 24}_0 ∧ p_768) -> ( b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ b^{32, 25}_0) c in CNF: c -b^{32, 24}_2 ∨ -b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ -p_768 ∨ b^{32, 25}_2 c -b^{32, 24}_2 ∨ -b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ -p_768 ∨ -b^{32, 25}_1 c -b^{32, 24}_2 ∨ -b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ -p_768 ∨ b^{32, 25}_0 c in DIMACS: -15317 -15318 15319 -768 15320 0 -15317 -15318 15319 -768 -15321 0 -15317 -15318 15319 -768 15322 0 c -1+1 --> 0 c ( b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ b^{32, 24}_0 ∧ p_768) -> (-b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ -b^{32, 25}_0) c in CNF: c -b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ -p_768 ∨ -b^{32, 25}_2 c -b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ -p_768 ∨ -b^{32, 25}_1 c -b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ -p_768 ∨ -b^{32, 25}_0 c in DIMACS: -15317 15318 -15319 -768 -15320 0 -15317 15318 -15319 -768 -15321 0 -15317 15318 -15319 -768 -15322 0 c 0+1 --> 1 c (-b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ -b^{32, 24}_0 ∧ p_768) -> (-b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ b^{32, 25}_0) c in CNF: c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ -p_768 ∨ -b^{32, 25}_2 c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ -p_768 ∨ -b^{32, 25}_1 c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ -p_768 ∨ b^{32, 25}_0 c in DIMACS: 15317 15318 15319 -768 -15320 0 15317 15318 15319 -768 -15321 0 15317 15318 15319 -768 15322 0 c 1+1 --> 2 c (-b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ b^{32, 24}_0 ∧ p_768) -> (-b^{32, 25}_2 ∧ b^{32, 25}_1 ∧ -b^{32, 25}_0) c in CNF: c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ -p_768 ∨ -b^{32, 25}_2 c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ -p_768 ∨ b^{32, 25}_1 c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ -p_768 ∨ -b^{32, 25}_0 c in DIMACS: 15317 15318 -15319 -768 -15320 0 15317 15318 -15319 -768 15321 0 15317 15318 -15319 -768 -15322 0 c 2+1 --> break c (-b^{32, 24}_2 ∧ b^{32, 24}_1 ∧ -b^{32, 24}_0 ∧ p_768) -> break c in CNF: c b^{32, 24}_2 ∨ -b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ -p_768 ∨ break c in DIMACS: 15317 -15318 15319 -768 1162 0 c 2-1 --> 1 c (-b^{32, 24}_2 ∧ b^{32, 24}_1 ∧ -b^{32, 24}_0 ∧ -p_768) -> (-b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ b^{32, 25}_0) c in CNF: c b^{32, 24}_2 ∨ -b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ p_768 ∨ -b^{32, 25}_2 c b^{32, 24}_2 ∨ -b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ p_768 ∨ -b^{32, 25}_1 c b^{32, 24}_2 ∨ -b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ p_768 ∨ b^{32, 25}_0 c in DIMACS: 15317 -15318 15319 768 -15320 0 15317 -15318 15319 768 -15321 0 15317 -15318 15319 768 15322 0 c 1-1 --> 0 c (-b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ b^{32, 24}_0 ∧ -p_768) -> (-b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ -b^{32, 25}_0) c in CNF: c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ p_768 ∨ -b^{32, 25}_2 c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ p_768 ∨ -b^{32, 25}_1 c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ p_768 ∨ -b^{32, 25}_0 c in DIMACS: 15317 15318 -15319 768 -15320 0 15317 15318 -15319 768 -15321 0 15317 15318 -15319 768 -15322 0 c 0-1 --> -1 c (-b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ -b^{32, 24}_0 ∧ -p_768) -> ( b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ b^{32, 25}_0) c in CNF: c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ p_768 ∨ b^{32, 25}_2 c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ p_768 ∨ -b^{32, 25}_1 c b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ p_768 ∨ b^{32, 25}_0 c in DIMACS: 15317 15318 15319 768 15320 0 15317 15318 15319 768 -15321 0 15317 15318 15319 768 15322 0 c -1-1 --> -2 c ( b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ b^{32, 24}_0 ∧ -p_768) -> ( b^{32, 25}_2 ∧ b^{32, 25}_1 ∧ -b^{32, 25}_0) c in CNF: c -b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ p_768 ∨ b^{32, 25}_2 c -b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ p_768 ∨ b^{32, 25}_1 c -b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ p_768 ∨ -b^{32, 25}_0 c in DIMACS: -15317 15318 -15319 768 15320 0 -15317 15318 -15319 768 15321 0 -15317 15318 -15319 768 -15322 0 c -2-1 --> break c ( b^{32, 24}_2 ∧ b^{32, 24}_1 ∧ -b^{32, 24}_0 ∧ -p_768) -> break c in CNF: c -b^{32, 24}_2 ∨ -b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ p_768 ∨ break c in DIMACS: -15317 -15318 15319 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 24}_2 ∧ -b^{32, 24}_1 ∧ -b^{32, 24}_0 ∧ true) c in CNF: c -b^{32, 24}_2 ∨ b^{32, 24}_1 ∨ b^{32, 24}_0 ∨ false c in DIMACS: -15317 15318 15319 0 c 3 does not represent an automaton state. c -(-b^{32, 24}_2 ∧ b^{32, 24}_1 ∧ b^{32, 24}_0 ∧ true) c in CNF: c b^{32, 24}_2 ∨ -b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ false c in DIMACS: 15317 -15318 -15319 0 c -3 does not represent an automaton state. c -( b^{32, 24}_2 ∧ b^{32, 24}_1 ∧ b^{32, 24}_0 ∧ true) c in CNF: c -b^{32, 24}_2 ∨ -b^{32, 24}_1 ∨ -b^{32, 24}_0 ∨ false c in DIMACS: -15317 -15318 -15319 0 c i = 25 c -2+1 --> -1 c ( b^{32, 25}_2 ∧ b^{32, 25}_1 ∧ -b^{32, 25}_0 ∧ p_800) -> ( b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ b^{32, 26}_0) c in CNF: c -b^{32, 25}_2 ∨ -b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ -p_800 ∨ b^{32, 26}_2 c -b^{32, 25}_2 ∨ -b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ -p_800 ∨ -b^{32, 26}_1 c -b^{32, 25}_2 ∨ -b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ -p_800 ∨ b^{32, 26}_0 c in DIMACS: -15320 -15321 15322 -800 15323 0 -15320 -15321 15322 -800 -15324 0 -15320 -15321 15322 -800 15325 0 c -1+1 --> 0 c ( b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ b^{32, 25}_0 ∧ p_800) -> (-b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ -b^{32, 26}_0) c in CNF: c -b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ -p_800 ∨ -b^{32, 26}_2 c -b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ -p_800 ∨ -b^{32, 26}_1 c -b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ -p_800 ∨ -b^{32, 26}_0 c in DIMACS: -15320 15321 -15322 -800 -15323 0 -15320 15321 -15322 -800 -15324 0 -15320 15321 -15322 -800 -15325 0 c 0+1 --> 1 c (-b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ -b^{32, 25}_0 ∧ p_800) -> (-b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ b^{32, 26}_0) c in CNF: c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ -p_800 ∨ -b^{32, 26}_2 c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ -p_800 ∨ -b^{32, 26}_1 c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ -p_800 ∨ b^{32, 26}_0 c in DIMACS: 15320 15321 15322 -800 -15323 0 15320 15321 15322 -800 -15324 0 15320 15321 15322 -800 15325 0 c 1+1 --> 2 c (-b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ b^{32, 25}_0 ∧ p_800) -> (-b^{32, 26}_2 ∧ b^{32, 26}_1 ∧ -b^{32, 26}_0) c in CNF: c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ -p_800 ∨ -b^{32, 26}_2 c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ -p_800 ∨ b^{32, 26}_1 c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ -p_800 ∨ -b^{32, 26}_0 c in DIMACS: 15320 15321 -15322 -800 -15323 0 15320 15321 -15322 -800 15324 0 15320 15321 -15322 -800 -15325 0 c 2+1 --> break c (-b^{32, 25}_2 ∧ b^{32, 25}_1 ∧ -b^{32, 25}_0 ∧ p_800) -> break c in CNF: c b^{32, 25}_2 ∨ -b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ -p_800 ∨ break c in DIMACS: 15320 -15321 15322 -800 1162 0 c 2-1 --> 1 c (-b^{32, 25}_2 ∧ b^{32, 25}_1 ∧ -b^{32, 25}_0 ∧ -p_800) -> (-b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ b^{32, 26}_0) c in CNF: c b^{32, 25}_2 ∨ -b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ p_800 ∨ -b^{32, 26}_2 c b^{32, 25}_2 ∨ -b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ p_800 ∨ -b^{32, 26}_1 c b^{32, 25}_2 ∨ -b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ p_800 ∨ b^{32, 26}_0 c in DIMACS: 15320 -15321 15322 800 -15323 0 15320 -15321 15322 800 -15324 0 15320 -15321 15322 800 15325 0 c 1-1 --> 0 c (-b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ b^{32, 25}_0 ∧ -p_800) -> (-b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ -b^{32, 26}_0) c in CNF: c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ p_800 ∨ -b^{32, 26}_2 c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ p_800 ∨ -b^{32, 26}_1 c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ p_800 ∨ -b^{32, 26}_0 c in DIMACS: 15320 15321 -15322 800 -15323 0 15320 15321 -15322 800 -15324 0 15320 15321 -15322 800 -15325 0 c 0-1 --> -1 c (-b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ -b^{32, 25}_0 ∧ -p_800) -> ( b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ b^{32, 26}_0) c in CNF: c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ p_800 ∨ b^{32, 26}_2 c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ p_800 ∨ -b^{32, 26}_1 c b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ p_800 ∨ b^{32, 26}_0 c in DIMACS: 15320 15321 15322 800 15323 0 15320 15321 15322 800 -15324 0 15320 15321 15322 800 15325 0 c -1-1 --> -2 c ( b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ b^{32, 25}_0 ∧ -p_800) -> ( b^{32, 26}_2 ∧ b^{32, 26}_1 ∧ -b^{32, 26}_0) c in CNF: c -b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ p_800 ∨ b^{32, 26}_2 c -b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ p_800 ∨ b^{32, 26}_1 c -b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ p_800 ∨ -b^{32, 26}_0 c in DIMACS: -15320 15321 -15322 800 15323 0 -15320 15321 -15322 800 15324 0 -15320 15321 -15322 800 -15325 0 c -2-1 --> break c ( b^{32, 25}_2 ∧ b^{32, 25}_1 ∧ -b^{32, 25}_0 ∧ -p_800) -> break c in CNF: c -b^{32, 25}_2 ∨ -b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ p_800 ∨ break c in DIMACS: -15320 -15321 15322 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 25}_2 ∧ -b^{32, 25}_1 ∧ -b^{32, 25}_0 ∧ true) c in CNF: c -b^{32, 25}_2 ∨ b^{32, 25}_1 ∨ b^{32, 25}_0 ∨ false c in DIMACS: -15320 15321 15322 0 c 3 does not represent an automaton state. c -(-b^{32, 25}_2 ∧ b^{32, 25}_1 ∧ b^{32, 25}_0 ∧ true) c in CNF: c b^{32, 25}_2 ∨ -b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ false c in DIMACS: 15320 -15321 -15322 0 c -3 does not represent an automaton state. c -( b^{32, 25}_2 ∧ b^{32, 25}_1 ∧ b^{32, 25}_0 ∧ true) c in CNF: c -b^{32, 25}_2 ∨ -b^{32, 25}_1 ∨ -b^{32, 25}_0 ∨ false c in DIMACS: -15320 -15321 -15322 0 c i = 26 c -2+1 --> -1 c ( b^{32, 26}_2 ∧ b^{32, 26}_1 ∧ -b^{32, 26}_0 ∧ p_832) -> ( b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ b^{32, 27}_0) c in CNF: c -b^{32, 26}_2 ∨ -b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ -p_832 ∨ b^{32, 27}_2 c -b^{32, 26}_2 ∨ -b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ -p_832 ∨ -b^{32, 27}_1 c -b^{32, 26}_2 ∨ -b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ -p_832 ∨ b^{32, 27}_0 c in DIMACS: -15323 -15324 15325 -832 15326 0 -15323 -15324 15325 -832 -15327 0 -15323 -15324 15325 -832 15328 0 c -1+1 --> 0 c ( b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ b^{32, 26}_0 ∧ p_832) -> (-b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ -b^{32, 27}_0) c in CNF: c -b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ -p_832 ∨ -b^{32, 27}_2 c -b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ -p_832 ∨ -b^{32, 27}_1 c -b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ -p_832 ∨ -b^{32, 27}_0 c in DIMACS: -15323 15324 -15325 -832 -15326 0 -15323 15324 -15325 -832 -15327 0 -15323 15324 -15325 -832 -15328 0 c 0+1 --> 1 c (-b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ -b^{32, 26}_0 ∧ p_832) -> (-b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ b^{32, 27}_0) c in CNF: c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ -p_832 ∨ -b^{32, 27}_2 c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ -p_832 ∨ -b^{32, 27}_1 c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ -p_832 ∨ b^{32, 27}_0 c in DIMACS: 15323 15324 15325 -832 -15326 0 15323 15324 15325 -832 -15327 0 15323 15324 15325 -832 15328 0 c 1+1 --> 2 c (-b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ b^{32, 26}_0 ∧ p_832) -> (-b^{32, 27}_2 ∧ b^{32, 27}_1 ∧ -b^{32, 27}_0) c in CNF: c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ -p_832 ∨ -b^{32, 27}_2 c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ -p_832 ∨ b^{32, 27}_1 c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ -p_832 ∨ -b^{32, 27}_0 c in DIMACS: 15323 15324 -15325 -832 -15326 0 15323 15324 -15325 -832 15327 0 15323 15324 -15325 -832 -15328 0 c 2+1 --> break c (-b^{32, 26}_2 ∧ b^{32, 26}_1 ∧ -b^{32, 26}_0 ∧ p_832) -> break c in CNF: c b^{32, 26}_2 ∨ -b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ -p_832 ∨ break c in DIMACS: 15323 -15324 15325 -832 1162 0 c 2-1 --> 1 c (-b^{32, 26}_2 ∧ b^{32, 26}_1 ∧ -b^{32, 26}_0 ∧ -p_832) -> (-b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ b^{32, 27}_0) c in CNF: c b^{32, 26}_2 ∨ -b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ p_832 ∨ -b^{32, 27}_2 c b^{32, 26}_2 ∨ -b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ p_832 ∨ -b^{32, 27}_1 c b^{32, 26}_2 ∨ -b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ p_832 ∨ b^{32, 27}_0 c in DIMACS: 15323 -15324 15325 832 -15326 0 15323 -15324 15325 832 -15327 0 15323 -15324 15325 832 15328 0 c 1-1 --> 0 c (-b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ b^{32, 26}_0 ∧ -p_832) -> (-b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ -b^{32, 27}_0) c in CNF: c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ p_832 ∨ -b^{32, 27}_2 c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ p_832 ∨ -b^{32, 27}_1 c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ p_832 ∨ -b^{32, 27}_0 c in DIMACS: 15323 15324 -15325 832 -15326 0 15323 15324 -15325 832 -15327 0 15323 15324 -15325 832 -15328 0 c 0-1 --> -1 c (-b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ -b^{32, 26}_0 ∧ -p_832) -> ( b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ b^{32, 27}_0) c in CNF: c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ p_832 ∨ b^{32, 27}_2 c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ p_832 ∨ -b^{32, 27}_1 c b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ p_832 ∨ b^{32, 27}_0 c in DIMACS: 15323 15324 15325 832 15326 0 15323 15324 15325 832 -15327 0 15323 15324 15325 832 15328 0 c -1-1 --> -2 c ( b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ b^{32, 26}_0 ∧ -p_832) -> ( b^{32, 27}_2 ∧ b^{32, 27}_1 ∧ -b^{32, 27}_0) c in CNF: c -b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ p_832 ∨ b^{32, 27}_2 c -b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ p_832 ∨ b^{32, 27}_1 c -b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ p_832 ∨ -b^{32, 27}_0 c in DIMACS: -15323 15324 -15325 832 15326 0 -15323 15324 -15325 832 15327 0 -15323 15324 -15325 832 -15328 0 c -2-1 --> break c ( b^{32, 26}_2 ∧ b^{32, 26}_1 ∧ -b^{32, 26}_0 ∧ -p_832) -> break c in CNF: c -b^{32, 26}_2 ∨ -b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ p_832 ∨ break c in DIMACS: -15323 -15324 15325 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 26}_2 ∧ -b^{32, 26}_1 ∧ -b^{32, 26}_0 ∧ true) c in CNF: c -b^{32, 26}_2 ∨ b^{32, 26}_1 ∨ b^{32, 26}_0 ∨ false c in DIMACS: -15323 15324 15325 0 c 3 does not represent an automaton state. c -(-b^{32, 26}_2 ∧ b^{32, 26}_1 ∧ b^{32, 26}_0 ∧ true) c in CNF: c b^{32, 26}_2 ∨ -b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ false c in DIMACS: 15323 -15324 -15325 0 c -3 does not represent an automaton state. c -( b^{32, 26}_2 ∧ b^{32, 26}_1 ∧ b^{32, 26}_0 ∧ true) c in CNF: c -b^{32, 26}_2 ∨ -b^{32, 26}_1 ∨ -b^{32, 26}_0 ∨ false c in DIMACS: -15323 -15324 -15325 0 c i = 27 c -2+1 --> -1 c ( b^{32, 27}_2 ∧ b^{32, 27}_1 ∧ -b^{32, 27}_0 ∧ p_864) -> ( b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ b^{32, 28}_0) c in CNF: c -b^{32, 27}_2 ∨ -b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ -p_864 ∨ b^{32, 28}_2 c -b^{32, 27}_2 ∨ -b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ -p_864 ∨ -b^{32, 28}_1 c -b^{32, 27}_2 ∨ -b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ -p_864 ∨ b^{32, 28}_0 c in DIMACS: -15326 -15327 15328 -864 15329 0 -15326 -15327 15328 -864 -15330 0 -15326 -15327 15328 -864 15331 0 c -1+1 --> 0 c ( b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ b^{32, 27}_0 ∧ p_864) -> (-b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ -b^{32, 28}_0) c in CNF: c -b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ -p_864 ∨ -b^{32, 28}_2 c -b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ -p_864 ∨ -b^{32, 28}_1 c -b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ -p_864 ∨ -b^{32, 28}_0 c in DIMACS: -15326 15327 -15328 -864 -15329 0 -15326 15327 -15328 -864 -15330 0 -15326 15327 -15328 -864 -15331 0 c 0+1 --> 1 c (-b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ -b^{32, 27}_0 ∧ p_864) -> (-b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ b^{32, 28}_0) c in CNF: c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ -p_864 ∨ -b^{32, 28}_2 c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ -p_864 ∨ -b^{32, 28}_1 c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ -p_864 ∨ b^{32, 28}_0 c in DIMACS: 15326 15327 15328 -864 -15329 0 15326 15327 15328 -864 -15330 0 15326 15327 15328 -864 15331 0 c 1+1 --> 2 c (-b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ b^{32, 27}_0 ∧ p_864) -> (-b^{32, 28}_2 ∧ b^{32, 28}_1 ∧ -b^{32, 28}_0) c in CNF: c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ -p_864 ∨ -b^{32, 28}_2 c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ -p_864 ∨ b^{32, 28}_1 c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ -p_864 ∨ -b^{32, 28}_0 c in DIMACS: 15326 15327 -15328 -864 -15329 0 15326 15327 -15328 -864 15330 0 15326 15327 -15328 -864 -15331 0 c 2+1 --> break c (-b^{32, 27}_2 ∧ b^{32, 27}_1 ∧ -b^{32, 27}_0 ∧ p_864) -> break c in CNF: c b^{32, 27}_2 ∨ -b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ -p_864 ∨ break c in DIMACS: 15326 -15327 15328 -864 1162 0 c 2-1 --> 1 c (-b^{32, 27}_2 ∧ b^{32, 27}_1 ∧ -b^{32, 27}_0 ∧ -p_864) -> (-b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ b^{32, 28}_0) c in CNF: c b^{32, 27}_2 ∨ -b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ p_864 ∨ -b^{32, 28}_2 c b^{32, 27}_2 ∨ -b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ p_864 ∨ -b^{32, 28}_1 c b^{32, 27}_2 ∨ -b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ p_864 ∨ b^{32, 28}_0 c in DIMACS: 15326 -15327 15328 864 -15329 0 15326 -15327 15328 864 -15330 0 15326 -15327 15328 864 15331 0 c 1-1 --> 0 c (-b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ b^{32, 27}_0 ∧ -p_864) -> (-b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ -b^{32, 28}_0) c in CNF: c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ p_864 ∨ -b^{32, 28}_2 c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ p_864 ∨ -b^{32, 28}_1 c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ p_864 ∨ -b^{32, 28}_0 c in DIMACS: 15326 15327 -15328 864 -15329 0 15326 15327 -15328 864 -15330 0 15326 15327 -15328 864 -15331 0 c 0-1 --> -1 c (-b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ -b^{32, 27}_0 ∧ -p_864) -> ( b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ b^{32, 28}_0) c in CNF: c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ p_864 ∨ b^{32, 28}_2 c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ p_864 ∨ -b^{32, 28}_1 c b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ p_864 ∨ b^{32, 28}_0 c in DIMACS: 15326 15327 15328 864 15329 0 15326 15327 15328 864 -15330 0 15326 15327 15328 864 15331 0 c -1-1 --> -2 c ( b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ b^{32, 27}_0 ∧ -p_864) -> ( b^{32, 28}_2 ∧ b^{32, 28}_1 ∧ -b^{32, 28}_0) c in CNF: c -b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ p_864 ∨ b^{32, 28}_2 c -b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ p_864 ∨ b^{32, 28}_1 c -b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ p_864 ∨ -b^{32, 28}_0 c in DIMACS: -15326 15327 -15328 864 15329 0 -15326 15327 -15328 864 15330 0 -15326 15327 -15328 864 -15331 0 c -2-1 --> break c ( b^{32, 27}_2 ∧ b^{32, 27}_1 ∧ -b^{32, 27}_0 ∧ -p_864) -> break c in CNF: c -b^{32, 27}_2 ∨ -b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ p_864 ∨ break c in DIMACS: -15326 -15327 15328 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 27}_2 ∧ -b^{32, 27}_1 ∧ -b^{32, 27}_0 ∧ true) c in CNF: c -b^{32, 27}_2 ∨ b^{32, 27}_1 ∨ b^{32, 27}_0 ∨ false c in DIMACS: -15326 15327 15328 0 c 3 does not represent an automaton state. c -(-b^{32, 27}_2 ∧ b^{32, 27}_1 ∧ b^{32, 27}_0 ∧ true) c in CNF: c b^{32, 27}_2 ∨ -b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ false c in DIMACS: 15326 -15327 -15328 0 c -3 does not represent an automaton state. c -( b^{32, 27}_2 ∧ b^{32, 27}_1 ∧ b^{32, 27}_0 ∧ true) c in CNF: c -b^{32, 27}_2 ∨ -b^{32, 27}_1 ∨ -b^{32, 27}_0 ∨ false c in DIMACS: -15326 -15327 -15328 0 c i = 28 c -2+1 --> -1 c ( b^{32, 28}_2 ∧ b^{32, 28}_1 ∧ -b^{32, 28}_0 ∧ p_896) -> ( b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ b^{32, 29}_0) c in CNF: c -b^{32, 28}_2 ∨ -b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ -p_896 ∨ b^{32, 29}_2 c -b^{32, 28}_2 ∨ -b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ -p_896 ∨ -b^{32, 29}_1 c -b^{32, 28}_2 ∨ -b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ -p_896 ∨ b^{32, 29}_0 c in DIMACS: -15329 -15330 15331 -896 15332 0 -15329 -15330 15331 -896 -15333 0 -15329 -15330 15331 -896 15334 0 c -1+1 --> 0 c ( b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ b^{32, 28}_0 ∧ p_896) -> (-b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ -b^{32, 29}_0) c in CNF: c -b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ -p_896 ∨ -b^{32, 29}_2 c -b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ -p_896 ∨ -b^{32, 29}_1 c -b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ -p_896 ∨ -b^{32, 29}_0 c in DIMACS: -15329 15330 -15331 -896 -15332 0 -15329 15330 -15331 -896 -15333 0 -15329 15330 -15331 -896 -15334 0 c 0+1 --> 1 c (-b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ -b^{32, 28}_0 ∧ p_896) -> (-b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ b^{32, 29}_0) c in CNF: c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ -p_896 ∨ -b^{32, 29}_2 c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ -p_896 ∨ -b^{32, 29}_1 c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ -p_896 ∨ b^{32, 29}_0 c in DIMACS: 15329 15330 15331 -896 -15332 0 15329 15330 15331 -896 -15333 0 15329 15330 15331 -896 15334 0 c 1+1 --> 2 c (-b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ b^{32, 28}_0 ∧ p_896) -> (-b^{32, 29}_2 ∧ b^{32, 29}_1 ∧ -b^{32, 29}_0) c in CNF: c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ -p_896 ∨ -b^{32, 29}_2 c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ -p_896 ∨ b^{32, 29}_1 c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ -p_896 ∨ -b^{32, 29}_0 c in DIMACS: 15329 15330 -15331 -896 -15332 0 15329 15330 -15331 -896 15333 0 15329 15330 -15331 -896 -15334 0 c 2+1 --> break c (-b^{32, 28}_2 ∧ b^{32, 28}_1 ∧ -b^{32, 28}_0 ∧ p_896) -> break c in CNF: c b^{32, 28}_2 ∨ -b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ -p_896 ∨ break c in DIMACS: 15329 -15330 15331 -896 1162 0 c 2-1 --> 1 c (-b^{32, 28}_2 ∧ b^{32, 28}_1 ∧ -b^{32, 28}_0 ∧ -p_896) -> (-b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ b^{32, 29}_0) c in CNF: c b^{32, 28}_2 ∨ -b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ p_896 ∨ -b^{32, 29}_2 c b^{32, 28}_2 ∨ -b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ p_896 ∨ -b^{32, 29}_1 c b^{32, 28}_2 ∨ -b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ p_896 ∨ b^{32, 29}_0 c in DIMACS: 15329 -15330 15331 896 -15332 0 15329 -15330 15331 896 -15333 0 15329 -15330 15331 896 15334 0 c 1-1 --> 0 c (-b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ b^{32, 28}_0 ∧ -p_896) -> (-b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ -b^{32, 29}_0) c in CNF: c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ p_896 ∨ -b^{32, 29}_2 c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ p_896 ∨ -b^{32, 29}_1 c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ p_896 ∨ -b^{32, 29}_0 c in DIMACS: 15329 15330 -15331 896 -15332 0 15329 15330 -15331 896 -15333 0 15329 15330 -15331 896 -15334 0 c 0-1 --> -1 c (-b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ -b^{32, 28}_0 ∧ -p_896) -> ( b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ b^{32, 29}_0) c in CNF: c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ p_896 ∨ b^{32, 29}_2 c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ p_896 ∨ -b^{32, 29}_1 c b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ p_896 ∨ b^{32, 29}_0 c in DIMACS: 15329 15330 15331 896 15332 0 15329 15330 15331 896 -15333 0 15329 15330 15331 896 15334 0 c -1-1 --> -2 c ( b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ b^{32, 28}_0 ∧ -p_896) -> ( b^{32, 29}_2 ∧ b^{32, 29}_1 ∧ -b^{32, 29}_0) c in CNF: c -b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ p_896 ∨ b^{32, 29}_2 c -b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ p_896 ∨ b^{32, 29}_1 c -b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ p_896 ∨ -b^{32, 29}_0 c in DIMACS: -15329 15330 -15331 896 15332 0 -15329 15330 -15331 896 15333 0 -15329 15330 -15331 896 -15334 0 c -2-1 --> break c ( b^{32, 28}_2 ∧ b^{32, 28}_1 ∧ -b^{32, 28}_0 ∧ -p_896) -> break c in CNF: c -b^{32, 28}_2 ∨ -b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ p_896 ∨ break c in DIMACS: -15329 -15330 15331 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 28}_2 ∧ -b^{32, 28}_1 ∧ -b^{32, 28}_0 ∧ true) c in CNF: c -b^{32, 28}_2 ∨ b^{32, 28}_1 ∨ b^{32, 28}_0 ∨ false c in DIMACS: -15329 15330 15331 0 c 3 does not represent an automaton state. c -(-b^{32, 28}_2 ∧ b^{32, 28}_1 ∧ b^{32, 28}_0 ∧ true) c in CNF: c b^{32, 28}_2 ∨ -b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ false c in DIMACS: 15329 -15330 -15331 0 c -3 does not represent an automaton state. c -( b^{32, 28}_2 ∧ b^{32, 28}_1 ∧ b^{32, 28}_0 ∧ true) c in CNF: c -b^{32, 28}_2 ∨ -b^{32, 28}_1 ∨ -b^{32, 28}_0 ∨ false c in DIMACS: -15329 -15330 -15331 0 c i = 29 c -2+1 --> -1 c ( b^{32, 29}_2 ∧ b^{32, 29}_1 ∧ -b^{32, 29}_0 ∧ p_928) -> ( b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ b^{32, 30}_0) c in CNF: c -b^{32, 29}_2 ∨ -b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ -p_928 ∨ b^{32, 30}_2 c -b^{32, 29}_2 ∨ -b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ -p_928 ∨ -b^{32, 30}_1 c -b^{32, 29}_2 ∨ -b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ -p_928 ∨ b^{32, 30}_0 c in DIMACS: -15332 -15333 15334 -928 15335 0 -15332 -15333 15334 -928 -15336 0 -15332 -15333 15334 -928 15337 0 c -1+1 --> 0 c ( b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ b^{32, 29}_0 ∧ p_928) -> (-b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ -b^{32, 30}_0) c in CNF: c -b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ -p_928 ∨ -b^{32, 30}_2 c -b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ -p_928 ∨ -b^{32, 30}_1 c -b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ -p_928 ∨ -b^{32, 30}_0 c in DIMACS: -15332 15333 -15334 -928 -15335 0 -15332 15333 -15334 -928 -15336 0 -15332 15333 -15334 -928 -15337 0 c 0+1 --> 1 c (-b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ -b^{32, 29}_0 ∧ p_928) -> (-b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ b^{32, 30}_0) c in CNF: c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ -p_928 ∨ -b^{32, 30}_2 c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ -p_928 ∨ -b^{32, 30}_1 c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ -p_928 ∨ b^{32, 30}_0 c in DIMACS: 15332 15333 15334 -928 -15335 0 15332 15333 15334 -928 -15336 0 15332 15333 15334 -928 15337 0 c 1+1 --> 2 c (-b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ b^{32, 29}_0 ∧ p_928) -> (-b^{32, 30}_2 ∧ b^{32, 30}_1 ∧ -b^{32, 30}_0) c in CNF: c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ -p_928 ∨ -b^{32, 30}_2 c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ -p_928 ∨ b^{32, 30}_1 c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ -p_928 ∨ -b^{32, 30}_0 c in DIMACS: 15332 15333 -15334 -928 -15335 0 15332 15333 -15334 -928 15336 0 15332 15333 -15334 -928 -15337 0 c 2+1 --> break c (-b^{32, 29}_2 ∧ b^{32, 29}_1 ∧ -b^{32, 29}_0 ∧ p_928) -> break c in CNF: c b^{32, 29}_2 ∨ -b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ -p_928 ∨ break c in DIMACS: 15332 -15333 15334 -928 1162 0 c 2-1 --> 1 c (-b^{32, 29}_2 ∧ b^{32, 29}_1 ∧ -b^{32, 29}_0 ∧ -p_928) -> (-b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ b^{32, 30}_0) c in CNF: c b^{32, 29}_2 ∨ -b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ p_928 ∨ -b^{32, 30}_2 c b^{32, 29}_2 ∨ -b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ p_928 ∨ -b^{32, 30}_1 c b^{32, 29}_2 ∨ -b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ p_928 ∨ b^{32, 30}_0 c in DIMACS: 15332 -15333 15334 928 -15335 0 15332 -15333 15334 928 -15336 0 15332 -15333 15334 928 15337 0 c 1-1 --> 0 c (-b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ b^{32, 29}_0 ∧ -p_928) -> (-b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ -b^{32, 30}_0) c in CNF: c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ p_928 ∨ -b^{32, 30}_2 c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ p_928 ∨ -b^{32, 30}_1 c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ p_928 ∨ -b^{32, 30}_0 c in DIMACS: 15332 15333 -15334 928 -15335 0 15332 15333 -15334 928 -15336 0 15332 15333 -15334 928 -15337 0 c 0-1 --> -1 c (-b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ -b^{32, 29}_0 ∧ -p_928) -> ( b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ b^{32, 30}_0) c in CNF: c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ p_928 ∨ b^{32, 30}_2 c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ p_928 ∨ -b^{32, 30}_1 c b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ p_928 ∨ b^{32, 30}_0 c in DIMACS: 15332 15333 15334 928 15335 0 15332 15333 15334 928 -15336 0 15332 15333 15334 928 15337 0 c -1-1 --> -2 c ( b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ b^{32, 29}_0 ∧ -p_928) -> ( b^{32, 30}_2 ∧ b^{32, 30}_1 ∧ -b^{32, 30}_0) c in CNF: c -b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ p_928 ∨ b^{32, 30}_2 c -b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ p_928 ∨ b^{32, 30}_1 c -b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ p_928 ∨ -b^{32, 30}_0 c in DIMACS: -15332 15333 -15334 928 15335 0 -15332 15333 -15334 928 15336 0 -15332 15333 -15334 928 -15337 0 c -2-1 --> break c ( b^{32, 29}_2 ∧ b^{32, 29}_1 ∧ -b^{32, 29}_0 ∧ -p_928) -> break c in CNF: c -b^{32, 29}_2 ∨ -b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ p_928 ∨ break c in DIMACS: -15332 -15333 15334 928 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 29}_2 ∧ -b^{32, 29}_1 ∧ -b^{32, 29}_0 ∧ true) c in CNF: c -b^{32, 29}_2 ∨ b^{32, 29}_1 ∨ b^{32, 29}_0 ∨ false c in DIMACS: -15332 15333 15334 0 c 3 does not represent an automaton state. c -(-b^{32, 29}_2 ∧ b^{32, 29}_1 ∧ b^{32, 29}_0 ∧ true) c in CNF: c b^{32, 29}_2 ∨ -b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ false c in DIMACS: 15332 -15333 -15334 0 c -3 does not represent an automaton state. c -( b^{32, 29}_2 ∧ b^{32, 29}_1 ∧ b^{32, 29}_0 ∧ true) c in CNF: c -b^{32, 29}_2 ∨ -b^{32, 29}_1 ∨ -b^{32, 29}_0 ∨ false c in DIMACS: -15332 -15333 -15334 0 c i = 30 c -2+1 --> -1 c ( b^{32, 30}_2 ∧ b^{32, 30}_1 ∧ -b^{32, 30}_0 ∧ p_960) -> ( b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ b^{32, 31}_0) c in CNF: c -b^{32, 30}_2 ∨ -b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ -p_960 ∨ b^{32, 31}_2 c -b^{32, 30}_2 ∨ -b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ -p_960 ∨ -b^{32, 31}_1 c -b^{32, 30}_2 ∨ -b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ -p_960 ∨ b^{32, 31}_0 c in DIMACS: -15335 -15336 15337 -960 15338 0 -15335 -15336 15337 -960 -15339 0 -15335 -15336 15337 -960 15340 0 c -1+1 --> 0 c ( b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ b^{32, 30}_0 ∧ p_960) -> (-b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ -b^{32, 31}_0) c in CNF: c -b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ -p_960 ∨ -b^{32, 31}_2 c -b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ -p_960 ∨ -b^{32, 31}_1 c -b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ -p_960 ∨ -b^{32, 31}_0 c in DIMACS: -15335 15336 -15337 -960 -15338 0 -15335 15336 -15337 -960 -15339 0 -15335 15336 -15337 -960 -15340 0 c 0+1 --> 1 c (-b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ -b^{32, 30}_0 ∧ p_960) -> (-b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ b^{32, 31}_0) c in CNF: c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ -p_960 ∨ -b^{32, 31}_2 c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ -p_960 ∨ -b^{32, 31}_1 c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ -p_960 ∨ b^{32, 31}_0 c in DIMACS: 15335 15336 15337 -960 -15338 0 15335 15336 15337 -960 -15339 0 15335 15336 15337 -960 15340 0 c 1+1 --> 2 c (-b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ b^{32, 30}_0 ∧ p_960) -> (-b^{32, 31}_2 ∧ b^{32, 31}_1 ∧ -b^{32, 31}_0) c in CNF: c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ -p_960 ∨ -b^{32, 31}_2 c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ -p_960 ∨ b^{32, 31}_1 c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ -p_960 ∨ -b^{32, 31}_0 c in DIMACS: 15335 15336 -15337 -960 -15338 0 15335 15336 -15337 -960 15339 0 15335 15336 -15337 -960 -15340 0 c 2+1 --> break c (-b^{32, 30}_2 ∧ b^{32, 30}_1 ∧ -b^{32, 30}_0 ∧ p_960) -> break c in CNF: c b^{32, 30}_2 ∨ -b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ -p_960 ∨ break c in DIMACS: 15335 -15336 15337 -960 1162 0 c 2-1 --> 1 c (-b^{32, 30}_2 ∧ b^{32, 30}_1 ∧ -b^{32, 30}_0 ∧ -p_960) -> (-b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ b^{32, 31}_0) c in CNF: c b^{32, 30}_2 ∨ -b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ p_960 ∨ -b^{32, 31}_2 c b^{32, 30}_2 ∨ -b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ p_960 ∨ -b^{32, 31}_1 c b^{32, 30}_2 ∨ -b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ p_960 ∨ b^{32, 31}_0 c in DIMACS: 15335 -15336 15337 960 -15338 0 15335 -15336 15337 960 -15339 0 15335 -15336 15337 960 15340 0 c 1-1 --> 0 c (-b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ b^{32, 30}_0 ∧ -p_960) -> (-b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ -b^{32, 31}_0) c in CNF: c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ p_960 ∨ -b^{32, 31}_2 c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ p_960 ∨ -b^{32, 31}_1 c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ p_960 ∨ -b^{32, 31}_0 c in DIMACS: 15335 15336 -15337 960 -15338 0 15335 15336 -15337 960 -15339 0 15335 15336 -15337 960 -15340 0 c 0-1 --> -1 c (-b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ -b^{32, 30}_0 ∧ -p_960) -> ( b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ b^{32, 31}_0) c in CNF: c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ p_960 ∨ b^{32, 31}_2 c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ p_960 ∨ -b^{32, 31}_1 c b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ p_960 ∨ b^{32, 31}_0 c in DIMACS: 15335 15336 15337 960 15338 0 15335 15336 15337 960 -15339 0 15335 15336 15337 960 15340 0 c -1-1 --> -2 c ( b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ b^{32, 30}_0 ∧ -p_960) -> ( b^{32, 31}_2 ∧ b^{32, 31}_1 ∧ -b^{32, 31}_0) c in CNF: c -b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ p_960 ∨ b^{32, 31}_2 c -b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ p_960 ∨ b^{32, 31}_1 c -b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ p_960 ∨ -b^{32, 31}_0 c in DIMACS: -15335 15336 -15337 960 15338 0 -15335 15336 -15337 960 15339 0 -15335 15336 -15337 960 -15340 0 c -2-1 --> break c ( b^{32, 30}_2 ∧ b^{32, 30}_1 ∧ -b^{32, 30}_0 ∧ -p_960) -> break c in CNF: c -b^{32, 30}_2 ∨ -b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ p_960 ∨ break c in DIMACS: -15335 -15336 15337 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 30}_2 ∧ -b^{32, 30}_1 ∧ -b^{32, 30}_0 ∧ true) c in CNF: c -b^{32, 30}_2 ∨ b^{32, 30}_1 ∨ b^{32, 30}_0 ∨ false c in DIMACS: -15335 15336 15337 0 c 3 does not represent an automaton state. c -(-b^{32, 30}_2 ∧ b^{32, 30}_1 ∧ b^{32, 30}_0 ∧ true) c in CNF: c b^{32, 30}_2 ∨ -b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ false c in DIMACS: 15335 -15336 -15337 0 c -3 does not represent an automaton state. c -( b^{32, 30}_2 ∧ b^{32, 30}_1 ∧ b^{32, 30}_0 ∧ true) c in CNF: c -b^{32, 30}_2 ∨ -b^{32, 30}_1 ∨ -b^{32, 30}_0 ∨ false c in DIMACS: -15335 -15336 -15337 0 c i = 31 c -2+1 --> -1 c ( b^{32, 31}_2 ∧ b^{32, 31}_1 ∧ -b^{32, 31}_0 ∧ p_992) -> ( b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ b^{32, 32}_0) c in CNF: c -b^{32, 31}_2 ∨ -b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ -p_992 ∨ b^{32, 32}_2 c -b^{32, 31}_2 ∨ -b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ -p_992 ∨ -b^{32, 32}_1 c -b^{32, 31}_2 ∨ -b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ -p_992 ∨ b^{32, 32}_0 c in DIMACS: -15338 -15339 15340 -992 15341 0 -15338 -15339 15340 -992 -15342 0 -15338 -15339 15340 -992 15343 0 c -1+1 --> 0 c ( b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ b^{32, 31}_0 ∧ p_992) -> (-b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ -b^{32, 32}_0) c in CNF: c -b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ -p_992 ∨ -b^{32, 32}_2 c -b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ -p_992 ∨ -b^{32, 32}_1 c -b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ -p_992 ∨ -b^{32, 32}_0 c in DIMACS: -15338 15339 -15340 -992 -15341 0 -15338 15339 -15340 -992 -15342 0 -15338 15339 -15340 -992 -15343 0 c 0+1 --> 1 c (-b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ -b^{32, 31}_0 ∧ p_992) -> (-b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ b^{32, 32}_0) c in CNF: c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ -p_992 ∨ -b^{32, 32}_2 c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ -p_992 ∨ -b^{32, 32}_1 c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ -p_992 ∨ b^{32, 32}_0 c in DIMACS: 15338 15339 15340 -992 -15341 0 15338 15339 15340 -992 -15342 0 15338 15339 15340 -992 15343 0 c 1+1 --> 2 c (-b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ b^{32, 31}_0 ∧ p_992) -> (-b^{32, 32}_2 ∧ b^{32, 32}_1 ∧ -b^{32, 32}_0) c in CNF: c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ -p_992 ∨ -b^{32, 32}_2 c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ -p_992 ∨ b^{32, 32}_1 c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ -p_992 ∨ -b^{32, 32}_0 c in DIMACS: 15338 15339 -15340 -992 -15341 0 15338 15339 -15340 -992 15342 0 15338 15339 -15340 -992 -15343 0 c 2+1 --> break c (-b^{32, 31}_2 ∧ b^{32, 31}_1 ∧ -b^{32, 31}_0 ∧ p_992) -> break c in CNF: c b^{32, 31}_2 ∨ -b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ -p_992 ∨ break c in DIMACS: 15338 -15339 15340 -992 1162 0 c 2-1 --> 1 c (-b^{32, 31}_2 ∧ b^{32, 31}_1 ∧ -b^{32, 31}_0 ∧ -p_992) -> (-b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ b^{32, 32}_0) c in CNF: c b^{32, 31}_2 ∨ -b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ p_992 ∨ -b^{32, 32}_2 c b^{32, 31}_2 ∨ -b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ p_992 ∨ -b^{32, 32}_1 c b^{32, 31}_2 ∨ -b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ p_992 ∨ b^{32, 32}_0 c in DIMACS: 15338 -15339 15340 992 -15341 0 15338 -15339 15340 992 -15342 0 15338 -15339 15340 992 15343 0 c 1-1 --> 0 c (-b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ b^{32, 31}_0 ∧ -p_992) -> (-b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ -b^{32, 32}_0) c in CNF: c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ p_992 ∨ -b^{32, 32}_2 c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ p_992 ∨ -b^{32, 32}_1 c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ p_992 ∨ -b^{32, 32}_0 c in DIMACS: 15338 15339 -15340 992 -15341 0 15338 15339 -15340 992 -15342 0 15338 15339 -15340 992 -15343 0 c 0-1 --> -1 c (-b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ -b^{32, 31}_0 ∧ -p_992) -> ( b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ b^{32, 32}_0) c in CNF: c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ p_992 ∨ b^{32, 32}_2 c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ p_992 ∨ -b^{32, 32}_1 c b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ p_992 ∨ b^{32, 32}_0 c in DIMACS: 15338 15339 15340 992 15341 0 15338 15339 15340 992 -15342 0 15338 15339 15340 992 15343 0 c -1-1 --> -2 c ( b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ b^{32, 31}_0 ∧ -p_992) -> ( b^{32, 32}_2 ∧ b^{32, 32}_1 ∧ -b^{32, 32}_0) c in CNF: c -b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ p_992 ∨ b^{32, 32}_2 c -b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ p_992 ∨ b^{32, 32}_1 c -b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ p_992 ∨ -b^{32, 32}_0 c in DIMACS: -15338 15339 -15340 992 15341 0 -15338 15339 -15340 992 15342 0 -15338 15339 -15340 992 -15343 0 c -2-1 --> break c ( b^{32, 31}_2 ∧ b^{32, 31}_1 ∧ -b^{32, 31}_0 ∧ -p_992) -> break c in CNF: c -b^{32, 31}_2 ∨ -b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ p_992 ∨ break c in DIMACS: -15338 -15339 15340 992 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 31}_2 ∧ -b^{32, 31}_1 ∧ -b^{32, 31}_0 ∧ true) c in CNF: c -b^{32, 31}_2 ∨ b^{32, 31}_1 ∨ b^{32, 31}_0 ∨ false c in DIMACS: -15338 15339 15340 0 c 3 does not represent an automaton state. c -(-b^{32, 31}_2 ∧ b^{32, 31}_1 ∧ b^{32, 31}_0 ∧ true) c in CNF: c b^{32, 31}_2 ∨ -b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ false c in DIMACS: 15338 -15339 -15340 0 c -3 does not represent an automaton state. c -( b^{32, 31}_2 ∧ b^{32, 31}_1 ∧ b^{32, 31}_0 ∧ true) c in CNF: c -b^{32, 31}_2 ∨ -b^{32, 31}_1 ∨ -b^{32, 31}_0 ∨ false c in DIMACS: -15338 -15339 -15340 0 c i = 32 c -2+1 --> -1 c ( b^{32, 32}_2 ∧ b^{32, 32}_1 ∧ -b^{32, 32}_0 ∧ p_1024) -> ( b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ b^{32, 33}_0) c in CNF: c -b^{32, 32}_2 ∨ -b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ -p_1024 ∨ b^{32, 33}_2 c -b^{32, 32}_2 ∨ -b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ -p_1024 ∨ -b^{32, 33}_1 c -b^{32, 32}_2 ∨ -b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ -p_1024 ∨ b^{32, 33}_0 c in DIMACS: -15341 -15342 15343 -1024 15344 0 -15341 -15342 15343 -1024 -15345 0 -15341 -15342 15343 -1024 15346 0 c -1+1 --> 0 c ( b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ b^{32, 32}_0 ∧ p_1024) -> (-b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ -b^{32, 33}_0) c in CNF: c -b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ -p_1024 ∨ -b^{32, 33}_2 c -b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ -p_1024 ∨ -b^{32, 33}_1 c -b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ -p_1024 ∨ -b^{32, 33}_0 c in DIMACS: -15341 15342 -15343 -1024 -15344 0 -15341 15342 -15343 -1024 -15345 0 -15341 15342 -15343 -1024 -15346 0 c 0+1 --> 1 c (-b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ -b^{32, 32}_0 ∧ p_1024) -> (-b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ b^{32, 33}_0) c in CNF: c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ -p_1024 ∨ -b^{32, 33}_2 c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ -p_1024 ∨ -b^{32, 33}_1 c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ -p_1024 ∨ b^{32, 33}_0 c in DIMACS: 15341 15342 15343 -1024 -15344 0 15341 15342 15343 -1024 -15345 0 15341 15342 15343 -1024 15346 0 c 1+1 --> 2 c (-b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ b^{32, 32}_0 ∧ p_1024) -> (-b^{32, 33}_2 ∧ b^{32, 33}_1 ∧ -b^{32, 33}_0) c in CNF: c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ -p_1024 ∨ -b^{32, 33}_2 c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ -p_1024 ∨ b^{32, 33}_1 c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ -p_1024 ∨ -b^{32, 33}_0 c in DIMACS: 15341 15342 -15343 -1024 -15344 0 15341 15342 -15343 -1024 15345 0 15341 15342 -15343 -1024 -15346 0 c 2+1 --> break c (-b^{32, 32}_2 ∧ b^{32, 32}_1 ∧ -b^{32, 32}_0 ∧ p_1024) -> break c in CNF: c b^{32, 32}_2 ∨ -b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ -p_1024 ∨ break c in DIMACS: 15341 -15342 15343 -1024 1162 0 c 2-1 --> 1 c (-b^{32, 32}_2 ∧ b^{32, 32}_1 ∧ -b^{32, 32}_0 ∧ -p_1024) -> (-b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ b^{32, 33}_0) c in CNF: c b^{32, 32}_2 ∨ -b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ p_1024 ∨ -b^{32, 33}_2 c b^{32, 32}_2 ∨ -b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ p_1024 ∨ -b^{32, 33}_1 c b^{32, 32}_2 ∨ -b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ p_1024 ∨ b^{32, 33}_0 c in DIMACS: 15341 -15342 15343 1024 -15344 0 15341 -15342 15343 1024 -15345 0 15341 -15342 15343 1024 15346 0 c 1-1 --> 0 c (-b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ b^{32, 32}_0 ∧ -p_1024) -> (-b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ -b^{32, 33}_0) c in CNF: c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ p_1024 ∨ -b^{32, 33}_2 c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ p_1024 ∨ -b^{32, 33}_1 c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ p_1024 ∨ -b^{32, 33}_0 c in DIMACS: 15341 15342 -15343 1024 -15344 0 15341 15342 -15343 1024 -15345 0 15341 15342 -15343 1024 -15346 0 c 0-1 --> -1 c (-b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ -b^{32, 32}_0 ∧ -p_1024) -> ( b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ b^{32, 33}_0) c in CNF: c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ p_1024 ∨ b^{32, 33}_2 c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ p_1024 ∨ -b^{32, 33}_1 c b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ p_1024 ∨ b^{32, 33}_0 c in DIMACS: 15341 15342 15343 1024 15344 0 15341 15342 15343 1024 -15345 0 15341 15342 15343 1024 15346 0 c -1-1 --> -2 c ( b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ b^{32, 32}_0 ∧ -p_1024) -> ( b^{32, 33}_2 ∧ b^{32, 33}_1 ∧ -b^{32, 33}_0) c in CNF: c -b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ p_1024 ∨ b^{32, 33}_2 c -b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ p_1024 ∨ b^{32, 33}_1 c -b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ p_1024 ∨ -b^{32, 33}_0 c in DIMACS: -15341 15342 -15343 1024 15344 0 -15341 15342 -15343 1024 15345 0 -15341 15342 -15343 1024 -15346 0 c -2-1 --> break c ( b^{32, 32}_2 ∧ b^{32, 32}_1 ∧ -b^{32, 32}_0 ∧ -p_1024) -> break c in CNF: c -b^{32, 32}_2 ∨ -b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ p_1024 ∨ break c in DIMACS: -15341 -15342 15343 1024 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 32}_2 ∧ -b^{32, 32}_1 ∧ -b^{32, 32}_0 ∧ true) c in CNF: c -b^{32, 32}_2 ∨ b^{32, 32}_1 ∨ b^{32, 32}_0 ∨ false c in DIMACS: -15341 15342 15343 0 c 3 does not represent an automaton state. c -(-b^{32, 32}_2 ∧ b^{32, 32}_1 ∧ b^{32, 32}_0 ∧ true) c in CNF: c b^{32, 32}_2 ∨ -b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ false c in DIMACS: 15341 -15342 -15343 0 c -3 does not represent an automaton state. c -( b^{32, 32}_2 ∧ b^{32, 32}_1 ∧ b^{32, 32}_0 ∧ true) c in CNF: c -b^{32, 32}_2 ∨ -b^{32, 32}_1 ∨ -b^{32, 32}_0 ∨ false c in DIMACS: -15341 -15342 -15343 0 c i = 33 c -2+1 --> -1 c ( b^{32, 33}_2 ∧ b^{32, 33}_1 ∧ -b^{32, 33}_0 ∧ p_1056) -> ( b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ b^{32, 34}_0) c in CNF: c -b^{32, 33}_2 ∨ -b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ -p_1056 ∨ b^{32, 34}_2 c -b^{32, 33}_2 ∨ -b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ -p_1056 ∨ -b^{32, 34}_1 c -b^{32, 33}_2 ∨ -b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ -p_1056 ∨ b^{32, 34}_0 c in DIMACS: -15344 -15345 15346 -1056 15347 0 -15344 -15345 15346 -1056 -15348 0 -15344 -15345 15346 -1056 15349 0 c -1+1 --> 0 c ( b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ b^{32, 33}_0 ∧ p_1056) -> (-b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ -b^{32, 34}_0) c in CNF: c -b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ -p_1056 ∨ -b^{32, 34}_2 c -b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ -p_1056 ∨ -b^{32, 34}_1 c -b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ -p_1056 ∨ -b^{32, 34}_0 c in DIMACS: -15344 15345 -15346 -1056 -15347 0 -15344 15345 -15346 -1056 -15348 0 -15344 15345 -15346 -1056 -15349 0 c 0+1 --> 1 c (-b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ -b^{32, 33}_0 ∧ p_1056) -> (-b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ b^{32, 34}_0) c in CNF: c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ -p_1056 ∨ -b^{32, 34}_2 c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ -p_1056 ∨ -b^{32, 34}_1 c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ -p_1056 ∨ b^{32, 34}_0 c in DIMACS: 15344 15345 15346 -1056 -15347 0 15344 15345 15346 -1056 -15348 0 15344 15345 15346 -1056 15349 0 c 1+1 --> 2 c (-b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ b^{32, 33}_0 ∧ p_1056) -> (-b^{32, 34}_2 ∧ b^{32, 34}_1 ∧ -b^{32, 34}_0) c in CNF: c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ -p_1056 ∨ -b^{32, 34}_2 c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ -p_1056 ∨ b^{32, 34}_1 c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ -p_1056 ∨ -b^{32, 34}_0 c in DIMACS: 15344 15345 -15346 -1056 -15347 0 15344 15345 -15346 -1056 15348 0 15344 15345 -15346 -1056 -15349 0 c 2+1 --> break c (-b^{32, 33}_2 ∧ b^{32, 33}_1 ∧ -b^{32, 33}_0 ∧ p_1056) -> break c in CNF: c b^{32, 33}_2 ∨ -b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ -p_1056 ∨ break c in DIMACS: 15344 -15345 15346 -1056 1162 0 c 2-1 --> 1 c (-b^{32, 33}_2 ∧ b^{32, 33}_1 ∧ -b^{32, 33}_0 ∧ -p_1056) -> (-b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ b^{32, 34}_0) c in CNF: c b^{32, 33}_2 ∨ -b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ p_1056 ∨ -b^{32, 34}_2 c b^{32, 33}_2 ∨ -b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ p_1056 ∨ -b^{32, 34}_1 c b^{32, 33}_2 ∨ -b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ p_1056 ∨ b^{32, 34}_0 c in DIMACS: 15344 -15345 15346 1056 -15347 0 15344 -15345 15346 1056 -15348 0 15344 -15345 15346 1056 15349 0 c 1-1 --> 0 c (-b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ b^{32, 33}_0 ∧ -p_1056) -> (-b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ -b^{32, 34}_0) c in CNF: c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ p_1056 ∨ -b^{32, 34}_2 c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ p_1056 ∨ -b^{32, 34}_1 c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ p_1056 ∨ -b^{32, 34}_0 c in DIMACS: 15344 15345 -15346 1056 -15347 0 15344 15345 -15346 1056 -15348 0 15344 15345 -15346 1056 -15349 0 c 0-1 --> -1 c (-b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ -b^{32, 33}_0 ∧ -p_1056) -> ( b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ b^{32, 34}_0) c in CNF: c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ p_1056 ∨ b^{32, 34}_2 c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ p_1056 ∨ -b^{32, 34}_1 c b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ p_1056 ∨ b^{32, 34}_0 c in DIMACS: 15344 15345 15346 1056 15347 0 15344 15345 15346 1056 -15348 0 15344 15345 15346 1056 15349 0 c -1-1 --> -2 c ( b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ b^{32, 33}_0 ∧ -p_1056) -> ( b^{32, 34}_2 ∧ b^{32, 34}_1 ∧ -b^{32, 34}_0) c in CNF: c -b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ p_1056 ∨ b^{32, 34}_2 c -b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ p_1056 ∨ b^{32, 34}_1 c -b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ p_1056 ∨ -b^{32, 34}_0 c in DIMACS: -15344 15345 -15346 1056 15347 0 -15344 15345 -15346 1056 15348 0 -15344 15345 -15346 1056 -15349 0 c -2-1 --> break c ( b^{32, 33}_2 ∧ b^{32, 33}_1 ∧ -b^{32, 33}_0 ∧ -p_1056) -> break c in CNF: c -b^{32, 33}_2 ∨ -b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ p_1056 ∨ break c in DIMACS: -15344 -15345 15346 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 33}_2 ∧ -b^{32, 33}_1 ∧ -b^{32, 33}_0 ∧ true) c in CNF: c -b^{32, 33}_2 ∨ b^{32, 33}_1 ∨ b^{32, 33}_0 ∨ false c in DIMACS: -15344 15345 15346 0 c 3 does not represent an automaton state. c -(-b^{32, 33}_2 ∧ b^{32, 33}_1 ∧ b^{32, 33}_0 ∧ true) c in CNF: c b^{32, 33}_2 ∨ -b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ false c in DIMACS: 15344 -15345 -15346 0 c -3 does not represent an automaton state. c -( b^{32, 33}_2 ∧ b^{32, 33}_1 ∧ b^{32, 33}_0 ∧ true) c in CNF: c -b^{32, 33}_2 ∨ -b^{32, 33}_1 ∨ -b^{32, 33}_0 ∨ false c in DIMACS: -15344 -15345 -15346 0 c i = 34 c -2+1 --> -1 c ( b^{32, 34}_2 ∧ b^{32, 34}_1 ∧ -b^{32, 34}_0 ∧ p_1088) -> ( b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ b^{32, 35}_0) c in CNF: c -b^{32, 34}_2 ∨ -b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ -p_1088 ∨ b^{32, 35}_2 c -b^{32, 34}_2 ∨ -b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ -p_1088 ∨ -b^{32, 35}_1 c -b^{32, 34}_2 ∨ -b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ -p_1088 ∨ b^{32, 35}_0 c in DIMACS: -15347 -15348 15349 -1088 15350 0 -15347 -15348 15349 -1088 -15351 0 -15347 -15348 15349 -1088 15352 0 c -1+1 --> 0 c ( b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ b^{32, 34}_0 ∧ p_1088) -> (-b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ -b^{32, 35}_0) c in CNF: c -b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ -p_1088 ∨ -b^{32, 35}_2 c -b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ -p_1088 ∨ -b^{32, 35}_1 c -b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ -p_1088 ∨ -b^{32, 35}_0 c in DIMACS: -15347 15348 -15349 -1088 -15350 0 -15347 15348 -15349 -1088 -15351 0 -15347 15348 -15349 -1088 -15352 0 c 0+1 --> 1 c (-b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ -b^{32, 34}_0 ∧ p_1088) -> (-b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ b^{32, 35}_0) c in CNF: c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ -p_1088 ∨ -b^{32, 35}_2 c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ -p_1088 ∨ -b^{32, 35}_1 c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ -p_1088 ∨ b^{32, 35}_0 c in DIMACS: 15347 15348 15349 -1088 -15350 0 15347 15348 15349 -1088 -15351 0 15347 15348 15349 -1088 15352 0 c 1+1 --> 2 c (-b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ b^{32, 34}_0 ∧ p_1088) -> (-b^{32, 35}_2 ∧ b^{32, 35}_1 ∧ -b^{32, 35}_0) c in CNF: c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ -p_1088 ∨ -b^{32, 35}_2 c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ -p_1088 ∨ b^{32, 35}_1 c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ -p_1088 ∨ -b^{32, 35}_0 c in DIMACS: 15347 15348 -15349 -1088 -15350 0 15347 15348 -15349 -1088 15351 0 15347 15348 -15349 -1088 -15352 0 c 2+1 --> break c (-b^{32, 34}_2 ∧ b^{32, 34}_1 ∧ -b^{32, 34}_0 ∧ p_1088) -> break c in CNF: c b^{32, 34}_2 ∨ -b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ -p_1088 ∨ break c in DIMACS: 15347 -15348 15349 -1088 1162 0 c 2-1 --> 1 c (-b^{32, 34}_2 ∧ b^{32, 34}_1 ∧ -b^{32, 34}_0 ∧ -p_1088) -> (-b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ b^{32, 35}_0) c in CNF: c b^{32, 34}_2 ∨ -b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ p_1088 ∨ -b^{32, 35}_2 c b^{32, 34}_2 ∨ -b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ p_1088 ∨ -b^{32, 35}_1 c b^{32, 34}_2 ∨ -b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ p_1088 ∨ b^{32, 35}_0 c in DIMACS: 15347 -15348 15349 1088 -15350 0 15347 -15348 15349 1088 -15351 0 15347 -15348 15349 1088 15352 0 c 1-1 --> 0 c (-b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ b^{32, 34}_0 ∧ -p_1088) -> (-b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ -b^{32, 35}_0) c in CNF: c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ p_1088 ∨ -b^{32, 35}_2 c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ p_1088 ∨ -b^{32, 35}_1 c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ p_1088 ∨ -b^{32, 35}_0 c in DIMACS: 15347 15348 -15349 1088 -15350 0 15347 15348 -15349 1088 -15351 0 15347 15348 -15349 1088 -15352 0 c 0-1 --> -1 c (-b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ -b^{32, 34}_0 ∧ -p_1088) -> ( b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ b^{32, 35}_0) c in CNF: c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ p_1088 ∨ b^{32, 35}_2 c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ p_1088 ∨ -b^{32, 35}_1 c b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ p_1088 ∨ b^{32, 35}_0 c in DIMACS: 15347 15348 15349 1088 15350 0 15347 15348 15349 1088 -15351 0 15347 15348 15349 1088 15352 0 c -1-1 --> -2 c ( b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ b^{32, 34}_0 ∧ -p_1088) -> ( b^{32, 35}_2 ∧ b^{32, 35}_1 ∧ -b^{32, 35}_0) c in CNF: c -b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ p_1088 ∨ b^{32, 35}_2 c -b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ p_1088 ∨ b^{32, 35}_1 c -b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ p_1088 ∨ -b^{32, 35}_0 c in DIMACS: -15347 15348 -15349 1088 15350 0 -15347 15348 -15349 1088 15351 0 -15347 15348 -15349 1088 -15352 0 c -2-1 --> break c ( b^{32, 34}_2 ∧ b^{32, 34}_1 ∧ -b^{32, 34}_0 ∧ -p_1088) -> break c in CNF: c -b^{32, 34}_2 ∨ -b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ p_1088 ∨ break c in DIMACS: -15347 -15348 15349 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 34}_2 ∧ -b^{32, 34}_1 ∧ -b^{32, 34}_0 ∧ true) c in CNF: c -b^{32, 34}_2 ∨ b^{32, 34}_1 ∨ b^{32, 34}_0 ∨ false c in DIMACS: -15347 15348 15349 0 c 3 does not represent an automaton state. c -(-b^{32, 34}_2 ∧ b^{32, 34}_1 ∧ b^{32, 34}_0 ∧ true) c in CNF: c b^{32, 34}_2 ∨ -b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ false c in DIMACS: 15347 -15348 -15349 0 c -3 does not represent an automaton state. c -( b^{32, 34}_2 ∧ b^{32, 34}_1 ∧ b^{32, 34}_0 ∧ true) c in CNF: c -b^{32, 34}_2 ∨ -b^{32, 34}_1 ∨ -b^{32, 34}_0 ∨ false c in DIMACS: -15347 -15348 -15349 0 c i = 35 c -2+1 --> -1 c ( b^{32, 35}_2 ∧ b^{32, 35}_1 ∧ -b^{32, 35}_0 ∧ p_1120) -> ( b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ b^{32, 36}_0) c in CNF: c -b^{32, 35}_2 ∨ -b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ -p_1120 ∨ b^{32, 36}_2 c -b^{32, 35}_2 ∨ -b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ -p_1120 ∨ -b^{32, 36}_1 c -b^{32, 35}_2 ∨ -b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ -p_1120 ∨ b^{32, 36}_0 c in DIMACS: -15350 -15351 15352 -1120 15353 0 -15350 -15351 15352 -1120 -15354 0 -15350 -15351 15352 -1120 15355 0 c -1+1 --> 0 c ( b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ b^{32, 35}_0 ∧ p_1120) -> (-b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ -b^{32, 36}_0) c in CNF: c -b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ -p_1120 ∨ -b^{32, 36}_2 c -b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ -p_1120 ∨ -b^{32, 36}_1 c -b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ -p_1120 ∨ -b^{32, 36}_0 c in DIMACS: -15350 15351 -15352 -1120 -15353 0 -15350 15351 -15352 -1120 -15354 0 -15350 15351 -15352 -1120 -15355 0 c 0+1 --> 1 c (-b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ -b^{32, 35}_0 ∧ p_1120) -> (-b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ b^{32, 36}_0) c in CNF: c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ -p_1120 ∨ -b^{32, 36}_2 c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ -p_1120 ∨ -b^{32, 36}_1 c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ -p_1120 ∨ b^{32, 36}_0 c in DIMACS: 15350 15351 15352 -1120 -15353 0 15350 15351 15352 -1120 -15354 0 15350 15351 15352 -1120 15355 0 c 1+1 --> 2 c (-b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ b^{32, 35}_0 ∧ p_1120) -> (-b^{32, 36}_2 ∧ b^{32, 36}_1 ∧ -b^{32, 36}_0) c in CNF: c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ -p_1120 ∨ -b^{32, 36}_2 c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ -p_1120 ∨ b^{32, 36}_1 c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ -p_1120 ∨ -b^{32, 36}_0 c in DIMACS: 15350 15351 -15352 -1120 -15353 0 15350 15351 -15352 -1120 15354 0 15350 15351 -15352 -1120 -15355 0 c 2+1 --> break c (-b^{32, 35}_2 ∧ b^{32, 35}_1 ∧ -b^{32, 35}_0 ∧ p_1120) -> break c in CNF: c b^{32, 35}_2 ∨ -b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ -p_1120 ∨ break c in DIMACS: 15350 -15351 15352 -1120 1162 0 c 2-1 --> 1 c (-b^{32, 35}_2 ∧ b^{32, 35}_1 ∧ -b^{32, 35}_0 ∧ -p_1120) -> (-b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ b^{32, 36}_0) c in CNF: c b^{32, 35}_2 ∨ -b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ p_1120 ∨ -b^{32, 36}_2 c b^{32, 35}_2 ∨ -b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ p_1120 ∨ -b^{32, 36}_1 c b^{32, 35}_2 ∨ -b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ p_1120 ∨ b^{32, 36}_0 c in DIMACS: 15350 -15351 15352 1120 -15353 0 15350 -15351 15352 1120 -15354 0 15350 -15351 15352 1120 15355 0 c 1-1 --> 0 c (-b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ b^{32, 35}_0 ∧ -p_1120) -> (-b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ -b^{32, 36}_0) c in CNF: c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ p_1120 ∨ -b^{32, 36}_2 c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ p_1120 ∨ -b^{32, 36}_1 c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ p_1120 ∨ -b^{32, 36}_0 c in DIMACS: 15350 15351 -15352 1120 -15353 0 15350 15351 -15352 1120 -15354 0 15350 15351 -15352 1120 -15355 0 c 0-1 --> -1 c (-b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ -b^{32, 35}_0 ∧ -p_1120) -> ( b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ b^{32, 36}_0) c in CNF: c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ p_1120 ∨ b^{32, 36}_2 c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ p_1120 ∨ -b^{32, 36}_1 c b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ p_1120 ∨ b^{32, 36}_0 c in DIMACS: 15350 15351 15352 1120 15353 0 15350 15351 15352 1120 -15354 0 15350 15351 15352 1120 15355 0 c -1-1 --> -2 c ( b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ b^{32, 35}_0 ∧ -p_1120) -> ( b^{32, 36}_2 ∧ b^{32, 36}_1 ∧ -b^{32, 36}_0) c in CNF: c -b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ p_1120 ∨ b^{32, 36}_2 c -b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ p_1120 ∨ b^{32, 36}_1 c -b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ p_1120 ∨ -b^{32, 36}_0 c in DIMACS: -15350 15351 -15352 1120 15353 0 -15350 15351 -15352 1120 15354 0 -15350 15351 -15352 1120 -15355 0 c -2-1 --> break c ( b^{32, 35}_2 ∧ b^{32, 35}_1 ∧ -b^{32, 35}_0 ∧ -p_1120) -> break c in CNF: c -b^{32, 35}_2 ∨ -b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ p_1120 ∨ break c in DIMACS: -15350 -15351 15352 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 35}_2 ∧ -b^{32, 35}_1 ∧ -b^{32, 35}_0 ∧ true) c in CNF: c -b^{32, 35}_2 ∨ b^{32, 35}_1 ∨ b^{32, 35}_0 ∨ false c in DIMACS: -15350 15351 15352 0 c 3 does not represent an automaton state. c -(-b^{32, 35}_2 ∧ b^{32, 35}_1 ∧ b^{32, 35}_0 ∧ true) c in CNF: c b^{32, 35}_2 ∨ -b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ false c in DIMACS: 15350 -15351 -15352 0 c -3 does not represent an automaton state. c -( b^{32, 35}_2 ∧ b^{32, 35}_1 ∧ b^{32, 35}_0 ∧ true) c in CNF: c -b^{32, 35}_2 ∨ -b^{32, 35}_1 ∨ -b^{32, 35}_0 ∨ false c in DIMACS: -15350 -15351 -15352 0 c i = 36 c -2+1 --> -1 c ( b^{32, 36}_2 ∧ b^{32, 36}_1 ∧ -b^{32, 36}_0 ∧ p_1152) -> ( b^{32, 37}_2 ∧ -b^{32, 37}_1 ∧ b^{32, 37}_0) c in CNF: c -b^{32, 36}_2 ∨ -b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ -p_1152 ∨ b^{32, 37}_2 c -b^{32, 36}_2 ∨ -b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ -p_1152 ∨ -b^{32, 37}_1 c -b^{32, 36}_2 ∨ -b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ -p_1152 ∨ b^{32, 37}_0 c in DIMACS: -15353 -15354 15355 -1152 15356 0 -15353 -15354 15355 -1152 -15357 0 -15353 -15354 15355 -1152 15358 0 c -1+1 --> 0 c ( b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ b^{32, 36}_0 ∧ p_1152) -> (-b^{32, 37}_2 ∧ -b^{32, 37}_1 ∧ -b^{32, 37}_0) c in CNF: c -b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ -p_1152 ∨ -b^{32, 37}_2 c -b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ -p_1152 ∨ -b^{32, 37}_1 c -b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ -p_1152 ∨ -b^{32, 37}_0 c in DIMACS: -15353 15354 -15355 -1152 -15356 0 -15353 15354 -15355 -1152 -15357 0 -15353 15354 -15355 -1152 -15358 0 c 0+1 --> 1 c (-b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ -b^{32, 36}_0 ∧ p_1152) -> (-b^{32, 37}_2 ∧ -b^{32, 37}_1 ∧ b^{32, 37}_0) c in CNF: c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ -p_1152 ∨ -b^{32, 37}_2 c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ -p_1152 ∨ -b^{32, 37}_1 c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ -p_1152 ∨ b^{32, 37}_0 c in DIMACS: 15353 15354 15355 -1152 -15356 0 15353 15354 15355 -1152 -15357 0 15353 15354 15355 -1152 15358 0 c 1+1 --> 2 c (-b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ b^{32, 36}_0 ∧ p_1152) -> (-b^{32, 37}_2 ∧ b^{32, 37}_1 ∧ -b^{32, 37}_0) c in CNF: c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ -p_1152 ∨ -b^{32, 37}_2 c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ -p_1152 ∨ b^{32, 37}_1 c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ -p_1152 ∨ -b^{32, 37}_0 c in DIMACS: 15353 15354 -15355 -1152 -15356 0 15353 15354 -15355 -1152 15357 0 15353 15354 -15355 -1152 -15358 0 c 2+1 --> break c (-b^{32, 36}_2 ∧ b^{32, 36}_1 ∧ -b^{32, 36}_0 ∧ p_1152) -> break c in CNF: c b^{32, 36}_2 ∨ -b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ -p_1152 ∨ break c in DIMACS: 15353 -15354 15355 -1152 1162 0 c 2-1 --> 1 c (-b^{32, 36}_2 ∧ b^{32, 36}_1 ∧ -b^{32, 36}_0 ∧ -p_1152) -> (-b^{32, 37}_2 ∧ -b^{32, 37}_1 ∧ b^{32, 37}_0) c in CNF: c b^{32, 36}_2 ∨ -b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ p_1152 ∨ -b^{32, 37}_2 c b^{32, 36}_2 ∨ -b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ p_1152 ∨ -b^{32, 37}_1 c b^{32, 36}_2 ∨ -b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ p_1152 ∨ b^{32, 37}_0 c in DIMACS: 15353 -15354 15355 1152 -15356 0 15353 -15354 15355 1152 -15357 0 15353 -15354 15355 1152 15358 0 c 1-1 --> 0 c (-b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ b^{32, 36}_0 ∧ -p_1152) -> (-b^{32, 37}_2 ∧ -b^{32, 37}_1 ∧ -b^{32, 37}_0) c in CNF: c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ p_1152 ∨ -b^{32, 37}_2 c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ p_1152 ∨ -b^{32, 37}_1 c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ p_1152 ∨ -b^{32, 37}_0 c in DIMACS: 15353 15354 -15355 1152 -15356 0 15353 15354 -15355 1152 -15357 0 15353 15354 -15355 1152 -15358 0 c 0-1 --> -1 c (-b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ -b^{32, 36}_0 ∧ -p_1152) -> ( b^{32, 37}_2 ∧ -b^{32, 37}_1 ∧ b^{32, 37}_0) c in CNF: c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ p_1152 ∨ b^{32, 37}_2 c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ p_1152 ∨ -b^{32, 37}_1 c b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ p_1152 ∨ b^{32, 37}_0 c in DIMACS: 15353 15354 15355 1152 15356 0 15353 15354 15355 1152 -15357 0 15353 15354 15355 1152 15358 0 c -1-1 --> -2 c ( b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ b^{32, 36}_0 ∧ -p_1152) -> ( b^{32, 37}_2 ∧ b^{32, 37}_1 ∧ -b^{32, 37}_0) c in CNF: c -b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ p_1152 ∨ b^{32, 37}_2 c -b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ p_1152 ∨ b^{32, 37}_1 c -b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ p_1152 ∨ -b^{32, 37}_0 c in DIMACS: -15353 15354 -15355 1152 15356 0 -15353 15354 -15355 1152 15357 0 -15353 15354 -15355 1152 -15358 0 c -2-1 --> break c ( b^{32, 36}_2 ∧ b^{32, 36}_1 ∧ -b^{32, 36}_0 ∧ -p_1152) -> break c in CNF: c -b^{32, 36}_2 ∨ -b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ p_1152 ∨ break c in DIMACS: -15353 -15354 15355 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{32, 36}_2 ∧ -b^{32, 36}_1 ∧ -b^{32, 36}_0 ∧ true) c in CNF: c -b^{32, 36}_2 ∨ b^{32, 36}_1 ∨ b^{32, 36}_0 ∨ false c in DIMACS: -15353 15354 15355 0 c 3 does not represent an automaton state. c -(-b^{32, 36}_2 ∧ b^{32, 36}_1 ∧ b^{32, 36}_0 ∧ true) c in CNF: c b^{32, 36}_2 ∨ -b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ false c in DIMACS: 15353 -15354 -15355 0 c -3 does not represent an automaton state. c -( b^{32, 36}_2 ∧ b^{32, 36}_1 ∧ b^{32, 36}_0 ∧ true) c in CNF: c -b^{32, 36}_2 ∨ -b^{32, 36}_1 ∨ -b^{32, 36}_0 ∨ false c in DIMACS: -15353 -15354 -15355 0 c INIT for k = 33 c -b^{33, 1}_2 c -b^{33, 1}_1 c -b^{33, 1}_0 c in DIMACS: -15359 0 -15360 0 -15361 0 c Transitions for k = 33 c i = 1 c -2+1 --> -1 c ( b^{33, 1}_2 ∧ b^{33, 1}_1 ∧ -b^{33, 1}_0 ∧ p_33) -> ( b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ b^{33, 2}_0) c in CNF: c -b^{33, 1}_2 ∨ -b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ -p_33 ∨ b^{33, 2}_2 c -b^{33, 1}_2 ∨ -b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ -p_33 ∨ -b^{33, 2}_1 c -b^{33, 1}_2 ∨ -b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ -p_33 ∨ b^{33, 2}_0 c in DIMACS: -15359 -15360 15361 -33 15362 0 -15359 -15360 15361 -33 -15363 0 -15359 -15360 15361 -33 15364 0 c -1+1 --> 0 c ( b^{33, 1}_2 ∧ -b^{33, 1}_1 ∧ b^{33, 1}_0 ∧ p_33) -> (-b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ -b^{33, 2}_0) c in CNF: c -b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ -p_33 ∨ -b^{33, 2}_2 c -b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ -p_33 ∨ -b^{33, 2}_1 c -b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ -p_33 ∨ -b^{33, 2}_0 c in DIMACS: -15359 15360 -15361 -33 -15362 0 -15359 15360 -15361 -33 -15363 0 -15359 15360 -15361 -33 -15364 0 c 0+1 --> 1 c (-b^{33, 1}_2 ∧ -b^{33, 1}_1 ∧ -b^{33, 1}_0 ∧ p_33) -> (-b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ b^{33, 2}_0) c in CNF: c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ -p_33 ∨ -b^{33, 2}_2 c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ -p_33 ∨ -b^{33, 2}_1 c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ -p_33 ∨ b^{33, 2}_0 c in DIMACS: 15359 15360 15361 -33 -15362 0 15359 15360 15361 -33 -15363 0 15359 15360 15361 -33 15364 0 c 1+1 --> 2 c (-b^{33, 1}_2 ∧ -b^{33, 1}_1 ∧ b^{33, 1}_0 ∧ p_33) -> (-b^{33, 2}_2 ∧ b^{33, 2}_1 ∧ -b^{33, 2}_0) c in CNF: c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ -p_33 ∨ -b^{33, 2}_2 c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ -p_33 ∨ b^{33, 2}_1 c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ -p_33 ∨ -b^{33, 2}_0 c in DIMACS: 15359 15360 -15361 -33 -15362 0 15359 15360 -15361 -33 15363 0 15359 15360 -15361 -33 -15364 0 c 2+1 --> break c (-b^{33, 1}_2 ∧ b^{33, 1}_1 ∧ -b^{33, 1}_0 ∧ p_33) -> break c in CNF: c b^{33, 1}_2 ∨ -b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ -p_33 ∨ break c in DIMACS: 15359 -15360 15361 -33 1162 0 c 2-1 --> 1 c (-b^{33, 1}_2 ∧ b^{33, 1}_1 ∧ -b^{33, 1}_0 ∧ -p_33) -> (-b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ b^{33, 2}_0) c in CNF: c b^{33, 1}_2 ∨ -b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ p_33 ∨ -b^{33, 2}_2 c b^{33, 1}_2 ∨ -b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ p_33 ∨ -b^{33, 2}_1 c b^{33, 1}_2 ∨ -b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ p_33 ∨ b^{33, 2}_0 c in DIMACS: 15359 -15360 15361 33 -15362 0 15359 -15360 15361 33 -15363 0 15359 -15360 15361 33 15364 0 c 1-1 --> 0 c (-b^{33, 1}_2 ∧ -b^{33, 1}_1 ∧ b^{33, 1}_0 ∧ -p_33) -> (-b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ -b^{33, 2}_0) c in CNF: c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ p_33 ∨ -b^{33, 2}_2 c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ p_33 ∨ -b^{33, 2}_1 c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ p_33 ∨ -b^{33, 2}_0 c in DIMACS: 15359 15360 -15361 33 -15362 0 15359 15360 -15361 33 -15363 0 15359 15360 -15361 33 -15364 0 c 0-1 --> -1 c (-b^{33, 1}_2 ∧ -b^{33, 1}_1 ∧ -b^{33, 1}_0 ∧ -p_33) -> ( b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ b^{33, 2}_0) c in CNF: c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ p_33 ∨ b^{33, 2}_2 c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ p_33 ∨ -b^{33, 2}_1 c b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ p_33 ∨ b^{33, 2}_0 c in DIMACS: 15359 15360 15361 33 15362 0 15359 15360 15361 33 -15363 0 15359 15360 15361 33 15364 0 c -1-1 --> -2 c ( b^{33, 1}_2 ∧ -b^{33, 1}_1 ∧ b^{33, 1}_0 ∧ -p_33) -> ( b^{33, 2}_2 ∧ b^{33, 2}_1 ∧ -b^{33, 2}_0) c in CNF: c -b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ p_33 ∨ b^{33, 2}_2 c -b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ p_33 ∨ b^{33, 2}_1 c -b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ p_33 ∨ -b^{33, 2}_0 c in DIMACS: -15359 15360 -15361 33 15362 0 -15359 15360 -15361 33 15363 0 -15359 15360 -15361 33 -15364 0 c -2-1 --> break c ( b^{33, 1}_2 ∧ b^{33, 1}_1 ∧ -b^{33, 1}_0 ∧ -p_33) -> break c in CNF: c -b^{33, 1}_2 ∨ -b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ p_33 ∨ break c in DIMACS: -15359 -15360 15361 33 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 1}_2 ∧ -b^{33, 1}_1 ∧ -b^{33, 1}_0 ∧ true) c in CNF: c -b^{33, 1}_2 ∨ b^{33, 1}_1 ∨ b^{33, 1}_0 ∨ false c in DIMACS: -15359 15360 15361 0 c 3 does not represent an automaton state. c -(-b^{33, 1}_2 ∧ b^{33, 1}_1 ∧ b^{33, 1}_0 ∧ true) c in CNF: c b^{33, 1}_2 ∨ -b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ false c in DIMACS: 15359 -15360 -15361 0 c -3 does not represent an automaton state. c -( b^{33, 1}_2 ∧ b^{33, 1}_1 ∧ b^{33, 1}_0 ∧ true) c in CNF: c -b^{33, 1}_2 ∨ -b^{33, 1}_1 ∨ -b^{33, 1}_0 ∨ false c in DIMACS: -15359 -15360 -15361 0 c i = 2 c -2+1 --> -1 c ( b^{33, 2}_2 ∧ b^{33, 2}_1 ∧ -b^{33, 2}_0 ∧ p_66) -> ( b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ b^{33, 3}_0) c in CNF: c -b^{33, 2}_2 ∨ -b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ -p_66 ∨ b^{33, 3}_2 c -b^{33, 2}_2 ∨ -b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ -p_66 ∨ -b^{33, 3}_1 c -b^{33, 2}_2 ∨ -b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ -p_66 ∨ b^{33, 3}_0 c in DIMACS: -15362 -15363 15364 -66 15365 0 -15362 -15363 15364 -66 -15366 0 -15362 -15363 15364 -66 15367 0 c -1+1 --> 0 c ( b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ b^{33, 2}_0 ∧ p_66) -> (-b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ -b^{33, 3}_0) c in CNF: c -b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ -p_66 ∨ -b^{33, 3}_2 c -b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ -p_66 ∨ -b^{33, 3}_1 c -b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ -p_66 ∨ -b^{33, 3}_0 c in DIMACS: -15362 15363 -15364 -66 -15365 0 -15362 15363 -15364 -66 -15366 0 -15362 15363 -15364 -66 -15367 0 c 0+1 --> 1 c (-b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ -b^{33, 2}_0 ∧ p_66) -> (-b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ b^{33, 3}_0) c in CNF: c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ -p_66 ∨ -b^{33, 3}_2 c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ -p_66 ∨ -b^{33, 3}_1 c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ -p_66 ∨ b^{33, 3}_0 c in DIMACS: 15362 15363 15364 -66 -15365 0 15362 15363 15364 -66 -15366 0 15362 15363 15364 -66 15367 0 c 1+1 --> 2 c (-b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ b^{33, 2}_0 ∧ p_66) -> (-b^{33, 3}_2 ∧ b^{33, 3}_1 ∧ -b^{33, 3}_0) c in CNF: c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ -p_66 ∨ -b^{33, 3}_2 c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ -p_66 ∨ b^{33, 3}_1 c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ -p_66 ∨ -b^{33, 3}_0 c in DIMACS: 15362 15363 -15364 -66 -15365 0 15362 15363 -15364 -66 15366 0 15362 15363 -15364 -66 -15367 0 c 2+1 --> break c (-b^{33, 2}_2 ∧ b^{33, 2}_1 ∧ -b^{33, 2}_0 ∧ p_66) -> break c in CNF: c b^{33, 2}_2 ∨ -b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ -p_66 ∨ break c in DIMACS: 15362 -15363 15364 -66 1162 0 c 2-1 --> 1 c (-b^{33, 2}_2 ∧ b^{33, 2}_1 ∧ -b^{33, 2}_0 ∧ -p_66) -> (-b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ b^{33, 3}_0) c in CNF: c b^{33, 2}_2 ∨ -b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ p_66 ∨ -b^{33, 3}_2 c b^{33, 2}_2 ∨ -b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ p_66 ∨ -b^{33, 3}_1 c b^{33, 2}_2 ∨ -b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ p_66 ∨ b^{33, 3}_0 c in DIMACS: 15362 -15363 15364 66 -15365 0 15362 -15363 15364 66 -15366 0 15362 -15363 15364 66 15367 0 c 1-1 --> 0 c (-b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ b^{33, 2}_0 ∧ -p_66) -> (-b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ -b^{33, 3}_0) c in CNF: c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ p_66 ∨ -b^{33, 3}_2 c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ p_66 ∨ -b^{33, 3}_1 c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ p_66 ∨ -b^{33, 3}_0 c in DIMACS: 15362 15363 -15364 66 -15365 0 15362 15363 -15364 66 -15366 0 15362 15363 -15364 66 -15367 0 c 0-1 --> -1 c (-b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ -b^{33, 2}_0 ∧ -p_66) -> ( b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ b^{33, 3}_0) c in CNF: c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ p_66 ∨ b^{33, 3}_2 c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ p_66 ∨ -b^{33, 3}_1 c b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ p_66 ∨ b^{33, 3}_0 c in DIMACS: 15362 15363 15364 66 15365 0 15362 15363 15364 66 -15366 0 15362 15363 15364 66 15367 0 c -1-1 --> -2 c ( b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ b^{33, 2}_0 ∧ -p_66) -> ( b^{33, 3}_2 ∧ b^{33, 3}_1 ∧ -b^{33, 3}_0) c in CNF: c -b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ p_66 ∨ b^{33, 3}_2 c -b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ p_66 ∨ b^{33, 3}_1 c -b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ p_66 ∨ -b^{33, 3}_0 c in DIMACS: -15362 15363 -15364 66 15365 0 -15362 15363 -15364 66 15366 0 -15362 15363 -15364 66 -15367 0 c -2-1 --> break c ( b^{33, 2}_2 ∧ b^{33, 2}_1 ∧ -b^{33, 2}_0 ∧ -p_66) -> break c in CNF: c -b^{33, 2}_2 ∨ -b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ p_66 ∨ break c in DIMACS: -15362 -15363 15364 66 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 2}_2 ∧ -b^{33, 2}_1 ∧ -b^{33, 2}_0 ∧ true) c in CNF: c -b^{33, 2}_2 ∨ b^{33, 2}_1 ∨ b^{33, 2}_0 ∨ false c in DIMACS: -15362 15363 15364 0 c 3 does not represent an automaton state. c -(-b^{33, 2}_2 ∧ b^{33, 2}_1 ∧ b^{33, 2}_0 ∧ true) c in CNF: c b^{33, 2}_2 ∨ -b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ false c in DIMACS: 15362 -15363 -15364 0 c -3 does not represent an automaton state. c -( b^{33, 2}_2 ∧ b^{33, 2}_1 ∧ b^{33, 2}_0 ∧ true) c in CNF: c -b^{33, 2}_2 ∨ -b^{33, 2}_1 ∨ -b^{33, 2}_0 ∨ false c in DIMACS: -15362 -15363 -15364 0 c i = 3 c -2+1 --> -1 c ( b^{33, 3}_2 ∧ b^{33, 3}_1 ∧ -b^{33, 3}_0 ∧ p_99) -> ( b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ b^{33, 4}_0) c in CNF: c -b^{33, 3}_2 ∨ -b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ -p_99 ∨ b^{33, 4}_2 c -b^{33, 3}_2 ∨ -b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ -p_99 ∨ -b^{33, 4}_1 c -b^{33, 3}_2 ∨ -b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ -p_99 ∨ b^{33, 4}_0 c in DIMACS: -15365 -15366 15367 -99 15368 0 -15365 -15366 15367 -99 -15369 0 -15365 -15366 15367 -99 15370 0 c -1+1 --> 0 c ( b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ b^{33, 3}_0 ∧ p_99) -> (-b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ -b^{33, 4}_0) c in CNF: c -b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ -p_99 ∨ -b^{33, 4}_2 c -b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ -p_99 ∨ -b^{33, 4}_1 c -b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ -p_99 ∨ -b^{33, 4}_0 c in DIMACS: -15365 15366 -15367 -99 -15368 0 -15365 15366 -15367 -99 -15369 0 -15365 15366 -15367 -99 -15370 0 c 0+1 --> 1 c (-b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ -b^{33, 3}_0 ∧ p_99) -> (-b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ b^{33, 4}_0) c in CNF: c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ -p_99 ∨ -b^{33, 4}_2 c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ -p_99 ∨ -b^{33, 4}_1 c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ -p_99 ∨ b^{33, 4}_0 c in DIMACS: 15365 15366 15367 -99 -15368 0 15365 15366 15367 -99 -15369 0 15365 15366 15367 -99 15370 0 c 1+1 --> 2 c (-b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ b^{33, 3}_0 ∧ p_99) -> (-b^{33, 4}_2 ∧ b^{33, 4}_1 ∧ -b^{33, 4}_0) c in CNF: c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ -p_99 ∨ -b^{33, 4}_2 c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ -p_99 ∨ b^{33, 4}_1 c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ -p_99 ∨ -b^{33, 4}_0 c in DIMACS: 15365 15366 -15367 -99 -15368 0 15365 15366 -15367 -99 15369 0 15365 15366 -15367 -99 -15370 0 c 2+1 --> break c (-b^{33, 3}_2 ∧ b^{33, 3}_1 ∧ -b^{33, 3}_0 ∧ p_99) -> break c in CNF: c b^{33, 3}_2 ∨ -b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ -p_99 ∨ break c in DIMACS: 15365 -15366 15367 -99 1162 0 c 2-1 --> 1 c (-b^{33, 3}_2 ∧ b^{33, 3}_1 ∧ -b^{33, 3}_0 ∧ -p_99) -> (-b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ b^{33, 4}_0) c in CNF: c b^{33, 3}_2 ∨ -b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ p_99 ∨ -b^{33, 4}_2 c b^{33, 3}_2 ∨ -b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ p_99 ∨ -b^{33, 4}_1 c b^{33, 3}_2 ∨ -b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ p_99 ∨ b^{33, 4}_0 c in DIMACS: 15365 -15366 15367 99 -15368 0 15365 -15366 15367 99 -15369 0 15365 -15366 15367 99 15370 0 c 1-1 --> 0 c (-b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ b^{33, 3}_0 ∧ -p_99) -> (-b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ -b^{33, 4}_0) c in CNF: c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ p_99 ∨ -b^{33, 4}_2 c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ p_99 ∨ -b^{33, 4}_1 c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ p_99 ∨ -b^{33, 4}_0 c in DIMACS: 15365 15366 -15367 99 -15368 0 15365 15366 -15367 99 -15369 0 15365 15366 -15367 99 -15370 0 c 0-1 --> -1 c (-b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ -b^{33, 3}_0 ∧ -p_99) -> ( b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ b^{33, 4}_0) c in CNF: c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ p_99 ∨ b^{33, 4}_2 c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ p_99 ∨ -b^{33, 4}_1 c b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ p_99 ∨ b^{33, 4}_0 c in DIMACS: 15365 15366 15367 99 15368 0 15365 15366 15367 99 -15369 0 15365 15366 15367 99 15370 0 c -1-1 --> -2 c ( b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ b^{33, 3}_0 ∧ -p_99) -> ( b^{33, 4}_2 ∧ b^{33, 4}_1 ∧ -b^{33, 4}_0) c in CNF: c -b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ p_99 ∨ b^{33, 4}_2 c -b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ p_99 ∨ b^{33, 4}_1 c -b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ p_99 ∨ -b^{33, 4}_0 c in DIMACS: -15365 15366 -15367 99 15368 0 -15365 15366 -15367 99 15369 0 -15365 15366 -15367 99 -15370 0 c -2-1 --> break c ( b^{33, 3}_2 ∧ b^{33, 3}_1 ∧ -b^{33, 3}_0 ∧ -p_99) -> break c in CNF: c -b^{33, 3}_2 ∨ -b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ p_99 ∨ break c in DIMACS: -15365 -15366 15367 99 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 3}_2 ∧ -b^{33, 3}_1 ∧ -b^{33, 3}_0 ∧ true) c in CNF: c -b^{33, 3}_2 ∨ b^{33, 3}_1 ∨ b^{33, 3}_0 ∨ false c in DIMACS: -15365 15366 15367 0 c 3 does not represent an automaton state. c -(-b^{33, 3}_2 ∧ b^{33, 3}_1 ∧ b^{33, 3}_0 ∧ true) c in CNF: c b^{33, 3}_2 ∨ -b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ false c in DIMACS: 15365 -15366 -15367 0 c -3 does not represent an automaton state. c -( b^{33, 3}_2 ∧ b^{33, 3}_1 ∧ b^{33, 3}_0 ∧ true) c in CNF: c -b^{33, 3}_2 ∨ -b^{33, 3}_1 ∨ -b^{33, 3}_0 ∨ false c in DIMACS: -15365 -15366 -15367 0 c i = 4 c -2+1 --> -1 c ( b^{33, 4}_2 ∧ b^{33, 4}_1 ∧ -b^{33, 4}_0 ∧ p_132) -> ( b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ b^{33, 5}_0) c in CNF: c -b^{33, 4}_2 ∨ -b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ -p_132 ∨ b^{33, 5}_2 c -b^{33, 4}_2 ∨ -b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ -p_132 ∨ -b^{33, 5}_1 c -b^{33, 4}_2 ∨ -b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ -p_132 ∨ b^{33, 5}_0 c in DIMACS: -15368 -15369 15370 -132 15371 0 -15368 -15369 15370 -132 -15372 0 -15368 -15369 15370 -132 15373 0 c -1+1 --> 0 c ( b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ b^{33, 4}_0 ∧ p_132) -> (-b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ -b^{33, 5}_0) c in CNF: c -b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ -p_132 ∨ -b^{33, 5}_2 c -b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ -p_132 ∨ -b^{33, 5}_1 c -b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ -p_132 ∨ -b^{33, 5}_0 c in DIMACS: -15368 15369 -15370 -132 -15371 0 -15368 15369 -15370 -132 -15372 0 -15368 15369 -15370 -132 -15373 0 c 0+1 --> 1 c (-b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ -b^{33, 4}_0 ∧ p_132) -> (-b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ b^{33, 5}_0) c in CNF: c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ -p_132 ∨ -b^{33, 5}_2 c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ -p_132 ∨ -b^{33, 5}_1 c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ -p_132 ∨ b^{33, 5}_0 c in DIMACS: 15368 15369 15370 -132 -15371 0 15368 15369 15370 -132 -15372 0 15368 15369 15370 -132 15373 0 c 1+1 --> 2 c (-b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ b^{33, 4}_0 ∧ p_132) -> (-b^{33, 5}_2 ∧ b^{33, 5}_1 ∧ -b^{33, 5}_0) c in CNF: c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ -p_132 ∨ -b^{33, 5}_2 c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ -p_132 ∨ b^{33, 5}_1 c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ -p_132 ∨ -b^{33, 5}_0 c in DIMACS: 15368 15369 -15370 -132 -15371 0 15368 15369 -15370 -132 15372 0 15368 15369 -15370 -132 -15373 0 c 2+1 --> break c (-b^{33, 4}_2 ∧ b^{33, 4}_1 ∧ -b^{33, 4}_0 ∧ p_132) -> break c in CNF: c b^{33, 4}_2 ∨ -b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ -p_132 ∨ break c in DIMACS: 15368 -15369 15370 -132 1162 0 c 2-1 --> 1 c (-b^{33, 4}_2 ∧ b^{33, 4}_1 ∧ -b^{33, 4}_0 ∧ -p_132) -> (-b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ b^{33, 5}_0) c in CNF: c b^{33, 4}_2 ∨ -b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ p_132 ∨ -b^{33, 5}_2 c b^{33, 4}_2 ∨ -b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ p_132 ∨ -b^{33, 5}_1 c b^{33, 4}_2 ∨ -b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ p_132 ∨ b^{33, 5}_0 c in DIMACS: 15368 -15369 15370 132 -15371 0 15368 -15369 15370 132 -15372 0 15368 -15369 15370 132 15373 0 c 1-1 --> 0 c (-b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ b^{33, 4}_0 ∧ -p_132) -> (-b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ -b^{33, 5}_0) c in CNF: c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ p_132 ∨ -b^{33, 5}_2 c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ p_132 ∨ -b^{33, 5}_1 c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ p_132 ∨ -b^{33, 5}_0 c in DIMACS: 15368 15369 -15370 132 -15371 0 15368 15369 -15370 132 -15372 0 15368 15369 -15370 132 -15373 0 c 0-1 --> -1 c (-b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ -b^{33, 4}_0 ∧ -p_132) -> ( b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ b^{33, 5}_0) c in CNF: c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ p_132 ∨ b^{33, 5}_2 c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ p_132 ∨ -b^{33, 5}_1 c b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ p_132 ∨ b^{33, 5}_0 c in DIMACS: 15368 15369 15370 132 15371 0 15368 15369 15370 132 -15372 0 15368 15369 15370 132 15373 0 c -1-1 --> -2 c ( b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ b^{33, 4}_0 ∧ -p_132) -> ( b^{33, 5}_2 ∧ b^{33, 5}_1 ∧ -b^{33, 5}_0) c in CNF: c -b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ p_132 ∨ b^{33, 5}_2 c -b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ p_132 ∨ b^{33, 5}_1 c -b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ p_132 ∨ -b^{33, 5}_0 c in DIMACS: -15368 15369 -15370 132 15371 0 -15368 15369 -15370 132 15372 0 -15368 15369 -15370 132 -15373 0 c -2-1 --> break c ( b^{33, 4}_2 ∧ b^{33, 4}_1 ∧ -b^{33, 4}_0 ∧ -p_132) -> break c in CNF: c -b^{33, 4}_2 ∨ -b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ p_132 ∨ break c in DIMACS: -15368 -15369 15370 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 4}_2 ∧ -b^{33, 4}_1 ∧ -b^{33, 4}_0 ∧ true) c in CNF: c -b^{33, 4}_2 ∨ b^{33, 4}_1 ∨ b^{33, 4}_0 ∨ false c in DIMACS: -15368 15369 15370 0 c 3 does not represent an automaton state. c -(-b^{33, 4}_2 ∧ b^{33, 4}_1 ∧ b^{33, 4}_0 ∧ true) c in CNF: c b^{33, 4}_2 ∨ -b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ false c in DIMACS: 15368 -15369 -15370 0 c -3 does not represent an automaton state. c -( b^{33, 4}_2 ∧ b^{33, 4}_1 ∧ b^{33, 4}_0 ∧ true) c in CNF: c -b^{33, 4}_2 ∨ -b^{33, 4}_1 ∨ -b^{33, 4}_0 ∨ false c in DIMACS: -15368 -15369 -15370 0 c i = 5 c -2+1 --> -1 c ( b^{33, 5}_2 ∧ b^{33, 5}_1 ∧ -b^{33, 5}_0 ∧ p_165) -> ( b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ b^{33, 6}_0) c in CNF: c -b^{33, 5}_2 ∨ -b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ -p_165 ∨ b^{33, 6}_2 c -b^{33, 5}_2 ∨ -b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ -p_165 ∨ -b^{33, 6}_1 c -b^{33, 5}_2 ∨ -b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ -p_165 ∨ b^{33, 6}_0 c in DIMACS: -15371 -15372 15373 -165 15374 0 -15371 -15372 15373 -165 -15375 0 -15371 -15372 15373 -165 15376 0 c -1+1 --> 0 c ( b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ b^{33, 5}_0 ∧ p_165) -> (-b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ -b^{33, 6}_0) c in CNF: c -b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ -p_165 ∨ -b^{33, 6}_2 c -b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ -p_165 ∨ -b^{33, 6}_1 c -b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ -p_165 ∨ -b^{33, 6}_0 c in DIMACS: -15371 15372 -15373 -165 -15374 0 -15371 15372 -15373 -165 -15375 0 -15371 15372 -15373 -165 -15376 0 c 0+1 --> 1 c (-b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ -b^{33, 5}_0 ∧ p_165) -> (-b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ b^{33, 6}_0) c in CNF: c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ -p_165 ∨ -b^{33, 6}_2 c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ -p_165 ∨ -b^{33, 6}_1 c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ -p_165 ∨ b^{33, 6}_0 c in DIMACS: 15371 15372 15373 -165 -15374 0 15371 15372 15373 -165 -15375 0 15371 15372 15373 -165 15376 0 c 1+1 --> 2 c (-b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ b^{33, 5}_0 ∧ p_165) -> (-b^{33, 6}_2 ∧ b^{33, 6}_1 ∧ -b^{33, 6}_0) c in CNF: c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ -p_165 ∨ -b^{33, 6}_2 c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ -p_165 ∨ b^{33, 6}_1 c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ -p_165 ∨ -b^{33, 6}_0 c in DIMACS: 15371 15372 -15373 -165 -15374 0 15371 15372 -15373 -165 15375 0 15371 15372 -15373 -165 -15376 0 c 2+1 --> break c (-b^{33, 5}_2 ∧ b^{33, 5}_1 ∧ -b^{33, 5}_0 ∧ p_165) -> break c in CNF: c b^{33, 5}_2 ∨ -b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ -p_165 ∨ break c in DIMACS: 15371 -15372 15373 -165 1162 0 c 2-1 --> 1 c (-b^{33, 5}_2 ∧ b^{33, 5}_1 ∧ -b^{33, 5}_0 ∧ -p_165) -> (-b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ b^{33, 6}_0) c in CNF: c b^{33, 5}_2 ∨ -b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ p_165 ∨ -b^{33, 6}_2 c b^{33, 5}_2 ∨ -b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ p_165 ∨ -b^{33, 6}_1 c b^{33, 5}_2 ∨ -b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ p_165 ∨ b^{33, 6}_0 c in DIMACS: 15371 -15372 15373 165 -15374 0 15371 -15372 15373 165 -15375 0 15371 -15372 15373 165 15376 0 c 1-1 --> 0 c (-b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ b^{33, 5}_0 ∧ -p_165) -> (-b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ -b^{33, 6}_0) c in CNF: c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ p_165 ∨ -b^{33, 6}_2 c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ p_165 ∨ -b^{33, 6}_1 c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ p_165 ∨ -b^{33, 6}_0 c in DIMACS: 15371 15372 -15373 165 -15374 0 15371 15372 -15373 165 -15375 0 15371 15372 -15373 165 -15376 0 c 0-1 --> -1 c (-b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ -b^{33, 5}_0 ∧ -p_165) -> ( b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ b^{33, 6}_0) c in CNF: c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ p_165 ∨ b^{33, 6}_2 c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ p_165 ∨ -b^{33, 6}_1 c b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ p_165 ∨ b^{33, 6}_0 c in DIMACS: 15371 15372 15373 165 15374 0 15371 15372 15373 165 -15375 0 15371 15372 15373 165 15376 0 c -1-1 --> -2 c ( b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ b^{33, 5}_0 ∧ -p_165) -> ( b^{33, 6}_2 ∧ b^{33, 6}_1 ∧ -b^{33, 6}_0) c in CNF: c -b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ p_165 ∨ b^{33, 6}_2 c -b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ p_165 ∨ b^{33, 6}_1 c -b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ p_165 ∨ -b^{33, 6}_0 c in DIMACS: -15371 15372 -15373 165 15374 0 -15371 15372 -15373 165 15375 0 -15371 15372 -15373 165 -15376 0 c -2-1 --> break c ( b^{33, 5}_2 ∧ b^{33, 5}_1 ∧ -b^{33, 5}_0 ∧ -p_165) -> break c in CNF: c -b^{33, 5}_2 ∨ -b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ p_165 ∨ break c in DIMACS: -15371 -15372 15373 165 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 5}_2 ∧ -b^{33, 5}_1 ∧ -b^{33, 5}_0 ∧ true) c in CNF: c -b^{33, 5}_2 ∨ b^{33, 5}_1 ∨ b^{33, 5}_0 ∨ false c in DIMACS: -15371 15372 15373 0 c 3 does not represent an automaton state. c -(-b^{33, 5}_2 ∧ b^{33, 5}_1 ∧ b^{33, 5}_0 ∧ true) c in CNF: c b^{33, 5}_2 ∨ -b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ false c in DIMACS: 15371 -15372 -15373 0 c -3 does not represent an automaton state. c -( b^{33, 5}_2 ∧ b^{33, 5}_1 ∧ b^{33, 5}_0 ∧ true) c in CNF: c -b^{33, 5}_2 ∨ -b^{33, 5}_1 ∨ -b^{33, 5}_0 ∨ false c in DIMACS: -15371 -15372 -15373 0 c i = 6 c -2+1 --> -1 c ( b^{33, 6}_2 ∧ b^{33, 6}_1 ∧ -b^{33, 6}_0 ∧ p_198) -> ( b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ b^{33, 7}_0) c in CNF: c -b^{33, 6}_2 ∨ -b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ -p_198 ∨ b^{33, 7}_2 c -b^{33, 6}_2 ∨ -b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ -p_198 ∨ -b^{33, 7}_1 c -b^{33, 6}_2 ∨ -b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ -p_198 ∨ b^{33, 7}_0 c in DIMACS: -15374 -15375 15376 -198 15377 0 -15374 -15375 15376 -198 -15378 0 -15374 -15375 15376 -198 15379 0 c -1+1 --> 0 c ( b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ b^{33, 6}_0 ∧ p_198) -> (-b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ -b^{33, 7}_0) c in CNF: c -b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ -p_198 ∨ -b^{33, 7}_2 c -b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ -p_198 ∨ -b^{33, 7}_1 c -b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ -p_198 ∨ -b^{33, 7}_0 c in DIMACS: -15374 15375 -15376 -198 -15377 0 -15374 15375 -15376 -198 -15378 0 -15374 15375 -15376 -198 -15379 0 c 0+1 --> 1 c (-b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ -b^{33, 6}_0 ∧ p_198) -> (-b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ b^{33, 7}_0) c in CNF: c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ -p_198 ∨ -b^{33, 7}_2 c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ -p_198 ∨ -b^{33, 7}_1 c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ -p_198 ∨ b^{33, 7}_0 c in DIMACS: 15374 15375 15376 -198 -15377 0 15374 15375 15376 -198 -15378 0 15374 15375 15376 -198 15379 0 c 1+1 --> 2 c (-b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ b^{33, 6}_0 ∧ p_198) -> (-b^{33, 7}_2 ∧ b^{33, 7}_1 ∧ -b^{33, 7}_0) c in CNF: c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ -p_198 ∨ -b^{33, 7}_2 c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ -p_198 ∨ b^{33, 7}_1 c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ -p_198 ∨ -b^{33, 7}_0 c in DIMACS: 15374 15375 -15376 -198 -15377 0 15374 15375 -15376 -198 15378 0 15374 15375 -15376 -198 -15379 0 c 2+1 --> break c (-b^{33, 6}_2 ∧ b^{33, 6}_1 ∧ -b^{33, 6}_0 ∧ p_198) -> break c in CNF: c b^{33, 6}_2 ∨ -b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ -p_198 ∨ break c in DIMACS: 15374 -15375 15376 -198 1162 0 c 2-1 --> 1 c (-b^{33, 6}_2 ∧ b^{33, 6}_1 ∧ -b^{33, 6}_0 ∧ -p_198) -> (-b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ b^{33, 7}_0) c in CNF: c b^{33, 6}_2 ∨ -b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ p_198 ∨ -b^{33, 7}_2 c b^{33, 6}_2 ∨ -b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ p_198 ∨ -b^{33, 7}_1 c b^{33, 6}_2 ∨ -b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ p_198 ∨ b^{33, 7}_0 c in DIMACS: 15374 -15375 15376 198 -15377 0 15374 -15375 15376 198 -15378 0 15374 -15375 15376 198 15379 0 c 1-1 --> 0 c (-b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ b^{33, 6}_0 ∧ -p_198) -> (-b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ -b^{33, 7}_0) c in CNF: c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ p_198 ∨ -b^{33, 7}_2 c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ p_198 ∨ -b^{33, 7}_1 c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ p_198 ∨ -b^{33, 7}_0 c in DIMACS: 15374 15375 -15376 198 -15377 0 15374 15375 -15376 198 -15378 0 15374 15375 -15376 198 -15379 0 c 0-1 --> -1 c (-b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ -b^{33, 6}_0 ∧ -p_198) -> ( b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ b^{33, 7}_0) c in CNF: c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ p_198 ∨ b^{33, 7}_2 c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ p_198 ∨ -b^{33, 7}_1 c b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ p_198 ∨ b^{33, 7}_0 c in DIMACS: 15374 15375 15376 198 15377 0 15374 15375 15376 198 -15378 0 15374 15375 15376 198 15379 0 c -1-1 --> -2 c ( b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ b^{33, 6}_0 ∧ -p_198) -> ( b^{33, 7}_2 ∧ b^{33, 7}_1 ∧ -b^{33, 7}_0) c in CNF: c -b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ p_198 ∨ b^{33, 7}_2 c -b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ p_198 ∨ b^{33, 7}_1 c -b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ p_198 ∨ -b^{33, 7}_0 c in DIMACS: -15374 15375 -15376 198 15377 0 -15374 15375 -15376 198 15378 0 -15374 15375 -15376 198 -15379 0 c -2-1 --> break c ( b^{33, 6}_2 ∧ b^{33, 6}_1 ∧ -b^{33, 6}_0 ∧ -p_198) -> break c in CNF: c -b^{33, 6}_2 ∨ -b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ p_198 ∨ break c in DIMACS: -15374 -15375 15376 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 6}_2 ∧ -b^{33, 6}_1 ∧ -b^{33, 6}_0 ∧ true) c in CNF: c -b^{33, 6}_2 ∨ b^{33, 6}_1 ∨ b^{33, 6}_0 ∨ false c in DIMACS: -15374 15375 15376 0 c 3 does not represent an automaton state. c -(-b^{33, 6}_2 ∧ b^{33, 6}_1 ∧ b^{33, 6}_0 ∧ true) c in CNF: c b^{33, 6}_2 ∨ -b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ false c in DIMACS: 15374 -15375 -15376 0 c -3 does not represent an automaton state. c -( b^{33, 6}_2 ∧ b^{33, 6}_1 ∧ b^{33, 6}_0 ∧ true) c in CNF: c -b^{33, 6}_2 ∨ -b^{33, 6}_1 ∨ -b^{33, 6}_0 ∨ false c in DIMACS: -15374 -15375 -15376 0 c i = 7 c -2+1 --> -1 c ( b^{33, 7}_2 ∧ b^{33, 7}_1 ∧ -b^{33, 7}_0 ∧ p_231) -> ( b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ b^{33, 8}_0) c in CNF: c -b^{33, 7}_2 ∨ -b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ -p_231 ∨ b^{33, 8}_2 c -b^{33, 7}_2 ∨ -b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ -p_231 ∨ -b^{33, 8}_1 c -b^{33, 7}_2 ∨ -b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ -p_231 ∨ b^{33, 8}_0 c in DIMACS: -15377 -15378 15379 -231 15380 0 -15377 -15378 15379 -231 -15381 0 -15377 -15378 15379 -231 15382 0 c -1+1 --> 0 c ( b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ b^{33, 7}_0 ∧ p_231) -> (-b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ -b^{33, 8}_0) c in CNF: c -b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ -p_231 ∨ -b^{33, 8}_2 c -b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ -p_231 ∨ -b^{33, 8}_1 c -b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ -p_231 ∨ -b^{33, 8}_0 c in DIMACS: -15377 15378 -15379 -231 -15380 0 -15377 15378 -15379 -231 -15381 0 -15377 15378 -15379 -231 -15382 0 c 0+1 --> 1 c (-b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ -b^{33, 7}_0 ∧ p_231) -> (-b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ b^{33, 8}_0) c in CNF: c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ -p_231 ∨ -b^{33, 8}_2 c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ -p_231 ∨ -b^{33, 8}_1 c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ -p_231 ∨ b^{33, 8}_0 c in DIMACS: 15377 15378 15379 -231 -15380 0 15377 15378 15379 -231 -15381 0 15377 15378 15379 -231 15382 0 c 1+1 --> 2 c (-b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ b^{33, 7}_0 ∧ p_231) -> (-b^{33, 8}_2 ∧ b^{33, 8}_1 ∧ -b^{33, 8}_0) c in CNF: c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ -p_231 ∨ -b^{33, 8}_2 c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ -p_231 ∨ b^{33, 8}_1 c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ -p_231 ∨ -b^{33, 8}_0 c in DIMACS: 15377 15378 -15379 -231 -15380 0 15377 15378 -15379 -231 15381 0 15377 15378 -15379 -231 -15382 0 c 2+1 --> break c (-b^{33, 7}_2 ∧ b^{33, 7}_1 ∧ -b^{33, 7}_0 ∧ p_231) -> break c in CNF: c b^{33, 7}_2 ∨ -b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ -p_231 ∨ break c in DIMACS: 15377 -15378 15379 -231 1162 0 c 2-1 --> 1 c (-b^{33, 7}_2 ∧ b^{33, 7}_1 ∧ -b^{33, 7}_0 ∧ -p_231) -> (-b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ b^{33, 8}_0) c in CNF: c b^{33, 7}_2 ∨ -b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ p_231 ∨ -b^{33, 8}_2 c b^{33, 7}_2 ∨ -b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ p_231 ∨ -b^{33, 8}_1 c b^{33, 7}_2 ∨ -b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ p_231 ∨ b^{33, 8}_0 c in DIMACS: 15377 -15378 15379 231 -15380 0 15377 -15378 15379 231 -15381 0 15377 -15378 15379 231 15382 0 c 1-1 --> 0 c (-b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ b^{33, 7}_0 ∧ -p_231) -> (-b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ -b^{33, 8}_0) c in CNF: c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ p_231 ∨ -b^{33, 8}_2 c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ p_231 ∨ -b^{33, 8}_1 c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ p_231 ∨ -b^{33, 8}_0 c in DIMACS: 15377 15378 -15379 231 -15380 0 15377 15378 -15379 231 -15381 0 15377 15378 -15379 231 -15382 0 c 0-1 --> -1 c (-b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ -b^{33, 7}_0 ∧ -p_231) -> ( b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ b^{33, 8}_0) c in CNF: c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ p_231 ∨ b^{33, 8}_2 c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ p_231 ∨ -b^{33, 8}_1 c b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ p_231 ∨ b^{33, 8}_0 c in DIMACS: 15377 15378 15379 231 15380 0 15377 15378 15379 231 -15381 0 15377 15378 15379 231 15382 0 c -1-1 --> -2 c ( b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ b^{33, 7}_0 ∧ -p_231) -> ( b^{33, 8}_2 ∧ b^{33, 8}_1 ∧ -b^{33, 8}_0) c in CNF: c -b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ p_231 ∨ b^{33, 8}_2 c -b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ p_231 ∨ b^{33, 8}_1 c -b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ p_231 ∨ -b^{33, 8}_0 c in DIMACS: -15377 15378 -15379 231 15380 0 -15377 15378 -15379 231 15381 0 -15377 15378 -15379 231 -15382 0 c -2-1 --> break c ( b^{33, 7}_2 ∧ b^{33, 7}_1 ∧ -b^{33, 7}_0 ∧ -p_231) -> break c in CNF: c -b^{33, 7}_2 ∨ -b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ p_231 ∨ break c in DIMACS: -15377 -15378 15379 231 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 7}_2 ∧ -b^{33, 7}_1 ∧ -b^{33, 7}_0 ∧ true) c in CNF: c -b^{33, 7}_2 ∨ b^{33, 7}_1 ∨ b^{33, 7}_0 ∨ false c in DIMACS: -15377 15378 15379 0 c 3 does not represent an automaton state. c -(-b^{33, 7}_2 ∧ b^{33, 7}_1 ∧ b^{33, 7}_0 ∧ true) c in CNF: c b^{33, 7}_2 ∨ -b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ false c in DIMACS: 15377 -15378 -15379 0 c -3 does not represent an automaton state. c -( b^{33, 7}_2 ∧ b^{33, 7}_1 ∧ b^{33, 7}_0 ∧ true) c in CNF: c -b^{33, 7}_2 ∨ -b^{33, 7}_1 ∨ -b^{33, 7}_0 ∨ false c in DIMACS: -15377 -15378 -15379 0 c i = 8 c -2+1 --> -1 c ( b^{33, 8}_2 ∧ b^{33, 8}_1 ∧ -b^{33, 8}_0 ∧ p_264) -> ( b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ b^{33, 9}_0) c in CNF: c -b^{33, 8}_2 ∨ -b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ -p_264 ∨ b^{33, 9}_2 c -b^{33, 8}_2 ∨ -b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ -p_264 ∨ -b^{33, 9}_1 c -b^{33, 8}_2 ∨ -b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ -p_264 ∨ b^{33, 9}_0 c in DIMACS: -15380 -15381 15382 -264 15383 0 -15380 -15381 15382 -264 -15384 0 -15380 -15381 15382 -264 15385 0 c -1+1 --> 0 c ( b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ b^{33, 8}_0 ∧ p_264) -> (-b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ -b^{33, 9}_0) c in CNF: c -b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ -p_264 ∨ -b^{33, 9}_2 c -b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ -p_264 ∨ -b^{33, 9}_1 c -b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ -p_264 ∨ -b^{33, 9}_0 c in DIMACS: -15380 15381 -15382 -264 -15383 0 -15380 15381 -15382 -264 -15384 0 -15380 15381 -15382 -264 -15385 0 c 0+1 --> 1 c (-b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ -b^{33, 8}_0 ∧ p_264) -> (-b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ b^{33, 9}_0) c in CNF: c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ -p_264 ∨ -b^{33, 9}_2 c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ -p_264 ∨ -b^{33, 9}_1 c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ -p_264 ∨ b^{33, 9}_0 c in DIMACS: 15380 15381 15382 -264 -15383 0 15380 15381 15382 -264 -15384 0 15380 15381 15382 -264 15385 0 c 1+1 --> 2 c (-b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ b^{33, 8}_0 ∧ p_264) -> (-b^{33, 9}_2 ∧ b^{33, 9}_1 ∧ -b^{33, 9}_0) c in CNF: c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ -p_264 ∨ -b^{33, 9}_2 c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ -p_264 ∨ b^{33, 9}_1 c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ -p_264 ∨ -b^{33, 9}_0 c in DIMACS: 15380 15381 -15382 -264 -15383 0 15380 15381 -15382 -264 15384 0 15380 15381 -15382 -264 -15385 0 c 2+1 --> break c (-b^{33, 8}_2 ∧ b^{33, 8}_1 ∧ -b^{33, 8}_0 ∧ p_264) -> break c in CNF: c b^{33, 8}_2 ∨ -b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ -p_264 ∨ break c in DIMACS: 15380 -15381 15382 -264 1162 0 c 2-1 --> 1 c (-b^{33, 8}_2 ∧ b^{33, 8}_1 ∧ -b^{33, 8}_0 ∧ -p_264) -> (-b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ b^{33, 9}_0) c in CNF: c b^{33, 8}_2 ∨ -b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ p_264 ∨ -b^{33, 9}_2 c b^{33, 8}_2 ∨ -b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ p_264 ∨ -b^{33, 9}_1 c b^{33, 8}_2 ∨ -b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ p_264 ∨ b^{33, 9}_0 c in DIMACS: 15380 -15381 15382 264 -15383 0 15380 -15381 15382 264 -15384 0 15380 -15381 15382 264 15385 0 c 1-1 --> 0 c (-b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ b^{33, 8}_0 ∧ -p_264) -> (-b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ -b^{33, 9}_0) c in CNF: c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ p_264 ∨ -b^{33, 9}_2 c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ p_264 ∨ -b^{33, 9}_1 c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ p_264 ∨ -b^{33, 9}_0 c in DIMACS: 15380 15381 -15382 264 -15383 0 15380 15381 -15382 264 -15384 0 15380 15381 -15382 264 -15385 0 c 0-1 --> -1 c (-b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ -b^{33, 8}_0 ∧ -p_264) -> ( b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ b^{33, 9}_0) c in CNF: c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ p_264 ∨ b^{33, 9}_2 c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ p_264 ∨ -b^{33, 9}_1 c b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ p_264 ∨ b^{33, 9}_0 c in DIMACS: 15380 15381 15382 264 15383 0 15380 15381 15382 264 -15384 0 15380 15381 15382 264 15385 0 c -1-1 --> -2 c ( b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ b^{33, 8}_0 ∧ -p_264) -> ( b^{33, 9}_2 ∧ b^{33, 9}_1 ∧ -b^{33, 9}_0) c in CNF: c -b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ p_264 ∨ b^{33, 9}_2 c -b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ p_264 ∨ b^{33, 9}_1 c -b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ p_264 ∨ -b^{33, 9}_0 c in DIMACS: -15380 15381 -15382 264 15383 0 -15380 15381 -15382 264 15384 0 -15380 15381 -15382 264 -15385 0 c -2-1 --> break c ( b^{33, 8}_2 ∧ b^{33, 8}_1 ∧ -b^{33, 8}_0 ∧ -p_264) -> break c in CNF: c -b^{33, 8}_2 ∨ -b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ p_264 ∨ break c in DIMACS: -15380 -15381 15382 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 8}_2 ∧ -b^{33, 8}_1 ∧ -b^{33, 8}_0 ∧ true) c in CNF: c -b^{33, 8}_2 ∨ b^{33, 8}_1 ∨ b^{33, 8}_0 ∨ false c in DIMACS: -15380 15381 15382 0 c 3 does not represent an automaton state. c -(-b^{33, 8}_2 ∧ b^{33, 8}_1 ∧ b^{33, 8}_0 ∧ true) c in CNF: c b^{33, 8}_2 ∨ -b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ false c in DIMACS: 15380 -15381 -15382 0 c -3 does not represent an automaton state. c -( b^{33, 8}_2 ∧ b^{33, 8}_1 ∧ b^{33, 8}_0 ∧ true) c in CNF: c -b^{33, 8}_2 ∨ -b^{33, 8}_1 ∨ -b^{33, 8}_0 ∨ false c in DIMACS: -15380 -15381 -15382 0 c i = 9 c -2+1 --> -1 c ( b^{33, 9}_2 ∧ b^{33, 9}_1 ∧ -b^{33, 9}_0 ∧ p_297) -> ( b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ b^{33, 10}_0) c in CNF: c -b^{33, 9}_2 ∨ -b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ -p_297 ∨ b^{33, 10}_2 c -b^{33, 9}_2 ∨ -b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ -p_297 ∨ -b^{33, 10}_1 c -b^{33, 9}_2 ∨ -b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ -p_297 ∨ b^{33, 10}_0 c in DIMACS: -15383 -15384 15385 -297 15386 0 -15383 -15384 15385 -297 -15387 0 -15383 -15384 15385 -297 15388 0 c -1+1 --> 0 c ( b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ b^{33, 9}_0 ∧ p_297) -> (-b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ -b^{33, 10}_0) c in CNF: c -b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ -p_297 ∨ -b^{33, 10}_2 c -b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ -p_297 ∨ -b^{33, 10}_1 c -b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ -p_297 ∨ -b^{33, 10}_0 c in DIMACS: -15383 15384 -15385 -297 -15386 0 -15383 15384 -15385 -297 -15387 0 -15383 15384 -15385 -297 -15388 0 c 0+1 --> 1 c (-b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ -b^{33, 9}_0 ∧ p_297) -> (-b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ b^{33, 10}_0) c in CNF: c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ -p_297 ∨ -b^{33, 10}_2 c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ -p_297 ∨ -b^{33, 10}_1 c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ -p_297 ∨ b^{33, 10}_0 c in DIMACS: 15383 15384 15385 -297 -15386 0 15383 15384 15385 -297 -15387 0 15383 15384 15385 -297 15388 0 c 1+1 --> 2 c (-b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ b^{33, 9}_0 ∧ p_297) -> (-b^{33, 10}_2 ∧ b^{33, 10}_1 ∧ -b^{33, 10}_0) c in CNF: c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ -p_297 ∨ -b^{33, 10}_2 c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ -p_297 ∨ b^{33, 10}_1 c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ -p_297 ∨ -b^{33, 10}_0 c in DIMACS: 15383 15384 -15385 -297 -15386 0 15383 15384 -15385 -297 15387 0 15383 15384 -15385 -297 -15388 0 c 2+1 --> break c (-b^{33, 9}_2 ∧ b^{33, 9}_1 ∧ -b^{33, 9}_0 ∧ p_297) -> break c in CNF: c b^{33, 9}_2 ∨ -b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ -p_297 ∨ break c in DIMACS: 15383 -15384 15385 -297 1162 0 c 2-1 --> 1 c (-b^{33, 9}_2 ∧ b^{33, 9}_1 ∧ -b^{33, 9}_0 ∧ -p_297) -> (-b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ b^{33, 10}_0) c in CNF: c b^{33, 9}_2 ∨ -b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ p_297 ∨ -b^{33, 10}_2 c b^{33, 9}_2 ∨ -b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ p_297 ∨ -b^{33, 10}_1 c b^{33, 9}_2 ∨ -b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ p_297 ∨ b^{33, 10}_0 c in DIMACS: 15383 -15384 15385 297 -15386 0 15383 -15384 15385 297 -15387 0 15383 -15384 15385 297 15388 0 c 1-1 --> 0 c (-b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ b^{33, 9}_0 ∧ -p_297) -> (-b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ -b^{33, 10}_0) c in CNF: c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ p_297 ∨ -b^{33, 10}_2 c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ p_297 ∨ -b^{33, 10}_1 c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ p_297 ∨ -b^{33, 10}_0 c in DIMACS: 15383 15384 -15385 297 -15386 0 15383 15384 -15385 297 -15387 0 15383 15384 -15385 297 -15388 0 c 0-1 --> -1 c (-b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ -b^{33, 9}_0 ∧ -p_297) -> ( b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ b^{33, 10}_0) c in CNF: c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ p_297 ∨ b^{33, 10}_2 c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ p_297 ∨ -b^{33, 10}_1 c b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ p_297 ∨ b^{33, 10}_0 c in DIMACS: 15383 15384 15385 297 15386 0 15383 15384 15385 297 -15387 0 15383 15384 15385 297 15388 0 c -1-1 --> -2 c ( b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ b^{33, 9}_0 ∧ -p_297) -> ( b^{33, 10}_2 ∧ b^{33, 10}_1 ∧ -b^{33, 10}_0) c in CNF: c -b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ p_297 ∨ b^{33, 10}_2 c -b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ p_297 ∨ b^{33, 10}_1 c -b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ p_297 ∨ -b^{33, 10}_0 c in DIMACS: -15383 15384 -15385 297 15386 0 -15383 15384 -15385 297 15387 0 -15383 15384 -15385 297 -15388 0 c -2-1 --> break c ( b^{33, 9}_2 ∧ b^{33, 9}_1 ∧ -b^{33, 9}_0 ∧ -p_297) -> break c in CNF: c -b^{33, 9}_2 ∨ -b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ p_297 ∨ break c in DIMACS: -15383 -15384 15385 297 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 9}_2 ∧ -b^{33, 9}_1 ∧ -b^{33, 9}_0 ∧ true) c in CNF: c -b^{33, 9}_2 ∨ b^{33, 9}_1 ∨ b^{33, 9}_0 ∨ false c in DIMACS: -15383 15384 15385 0 c 3 does not represent an automaton state. c -(-b^{33, 9}_2 ∧ b^{33, 9}_1 ∧ b^{33, 9}_0 ∧ true) c in CNF: c b^{33, 9}_2 ∨ -b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ false c in DIMACS: 15383 -15384 -15385 0 c -3 does not represent an automaton state. c -( b^{33, 9}_2 ∧ b^{33, 9}_1 ∧ b^{33, 9}_0 ∧ true) c in CNF: c -b^{33, 9}_2 ∨ -b^{33, 9}_1 ∨ -b^{33, 9}_0 ∨ false c in DIMACS: -15383 -15384 -15385 0 c i = 10 c -2+1 --> -1 c ( b^{33, 10}_2 ∧ b^{33, 10}_1 ∧ -b^{33, 10}_0 ∧ p_330) -> ( b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ b^{33, 11}_0) c in CNF: c -b^{33, 10}_2 ∨ -b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ -p_330 ∨ b^{33, 11}_2 c -b^{33, 10}_2 ∨ -b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ -p_330 ∨ -b^{33, 11}_1 c -b^{33, 10}_2 ∨ -b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ -p_330 ∨ b^{33, 11}_0 c in DIMACS: -15386 -15387 15388 -330 15389 0 -15386 -15387 15388 -330 -15390 0 -15386 -15387 15388 -330 15391 0 c -1+1 --> 0 c ( b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ b^{33, 10}_0 ∧ p_330) -> (-b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ -b^{33, 11}_0) c in CNF: c -b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ -p_330 ∨ -b^{33, 11}_2 c -b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ -p_330 ∨ -b^{33, 11}_1 c -b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ -p_330 ∨ -b^{33, 11}_0 c in DIMACS: -15386 15387 -15388 -330 -15389 0 -15386 15387 -15388 -330 -15390 0 -15386 15387 -15388 -330 -15391 0 c 0+1 --> 1 c (-b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ -b^{33, 10}_0 ∧ p_330) -> (-b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ b^{33, 11}_0) c in CNF: c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ -p_330 ∨ -b^{33, 11}_2 c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ -p_330 ∨ -b^{33, 11}_1 c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ -p_330 ∨ b^{33, 11}_0 c in DIMACS: 15386 15387 15388 -330 -15389 0 15386 15387 15388 -330 -15390 0 15386 15387 15388 -330 15391 0 c 1+1 --> 2 c (-b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ b^{33, 10}_0 ∧ p_330) -> (-b^{33, 11}_2 ∧ b^{33, 11}_1 ∧ -b^{33, 11}_0) c in CNF: c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ -p_330 ∨ -b^{33, 11}_2 c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ -p_330 ∨ b^{33, 11}_1 c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ -p_330 ∨ -b^{33, 11}_0 c in DIMACS: 15386 15387 -15388 -330 -15389 0 15386 15387 -15388 -330 15390 0 15386 15387 -15388 -330 -15391 0 c 2+1 --> break c (-b^{33, 10}_2 ∧ b^{33, 10}_1 ∧ -b^{33, 10}_0 ∧ p_330) -> break c in CNF: c b^{33, 10}_2 ∨ -b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ -p_330 ∨ break c in DIMACS: 15386 -15387 15388 -330 1162 0 c 2-1 --> 1 c (-b^{33, 10}_2 ∧ b^{33, 10}_1 ∧ -b^{33, 10}_0 ∧ -p_330) -> (-b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ b^{33, 11}_0) c in CNF: c b^{33, 10}_2 ∨ -b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ p_330 ∨ -b^{33, 11}_2 c b^{33, 10}_2 ∨ -b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ p_330 ∨ -b^{33, 11}_1 c b^{33, 10}_2 ∨ -b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ p_330 ∨ b^{33, 11}_0 c in DIMACS: 15386 -15387 15388 330 -15389 0 15386 -15387 15388 330 -15390 0 15386 -15387 15388 330 15391 0 c 1-1 --> 0 c (-b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ b^{33, 10}_0 ∧ -p_330) -> (-b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ -b^{33, 11}_0) c in CNF: c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ p_330 ∨ -b^{33, 11}_2 c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ p_330 ∨ -b^{33, 11}_1 c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ p_330 ∨ -b^{33, 11}_0 c in DIMACS: 15386 15387 -15388 330 -15389 0 15386 15387 -15388 330 -15390 0 15386 15387 -15388 330 -15391 0 c 0-1 --> -1 c (-b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ -b^{33, 10}_0 ∧ -p_330) -> ( b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ b^{33, 11}_0) c in CNF: c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ p_330 ∨ b^{33, 11}_2 c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ p_330 ∨ -b^{33, 11}_1 c b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ p_330 ∨ b^{33, 11}_0 c in DIMACS: 15386 15387 15388 330 15389 0 15386 15387 15388 330 -15390 0 15386 15387 15388 330 15391 0 c -1-1 --> -2 c ( b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ b^{33, 10}_0 ∧ -p_330) -> ( b^{33, 11}_2 ∧ b^{33, 11}_1 ∧ -b^{33, 11}_0) c in CNF: c -b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ p_330 ∨ b^{33, 11}_2 c -b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ p_330 ∨ b^{33, 11}_1 c -b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ p_330 ∨ -b^{33, 11}_0 c in DIMACS: -15386 15387 -15388 330 15389 0 -15386 15387 -15388 330 15390 0 -15386 15387 -15388 330 -15391 0 c -2-1 --> break c ( b^{33, 10}_2 ∧ b^{33, 10}_1 ∧ -b^{33, 10}_0 ∧ -p_330) -> break c in CNF: c -b^{33, 10}_2 ∨ -b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ p_330 ∨ break c in DIMACS: -15386 -15387 15388 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 10}_2 ∧ -b^{33, 10}_1 ∧ -b^{33, 10}_0 ∧ true) c in CNF: c -b^{33, 10}_2 ∨ b^{33, 10}_1 ∨ b^{33, 10}_0 ∨ false c in DIMACS: -15386 15387 15388 0 c 3 does not represent an automaton state. c -(-b^{33, 10}_2 ∧ b^{33, 10}_1 ∧ b^{33, 10}_0 ∧ true) c in CNF: c b^{33, 10}_2 ∨ -b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ false c in DIMACS: 15386 -15387 -15388 0 c -3 does not represent an automaton state. c -( b^{33, 10}_2 ∧ b^{33, 10}_1 ∧ b^{33, 10}_0 ∧ true) c in CNF: c -b^{33, 10}_2 ∨ -b^{33, 10}_1 ∨ -b^{33, 10}_0 ∨ false c in DIMACS: -15386 -15387 -15388 0 c i = 11 c -2+1 --> -1 c ( b^{33, 11}_2 ∧ b^{33, 11}_1 ∧ -b^{33, 11}_0 ∧ p_363) -> ( b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ b^{33, 12}_0) c in CNF: c -b^{33, 11}_2 ∨ -b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ -p_363 ∨ b^{33, 12}_2 c -b^{33, 11}_2 ∨ -b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ -p_363 ∨ -b^{33, 12}_1 c -b^{33, 11}_2 ∨ -b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ -p_363 ∨ b^{33, 12}_0 c in DIMACS: -15389 -15390 15391 -363 15392 0 -15389 -15390 15391 -363 -15393 0 -15389 -15390 15391 -363 15394 0 c -1+1 --> 0 c ( b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ b^{33, 11}_0 ∧ p_363) -> (-b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ -b^{33, 12}_0) c in CNF: c -b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ -p_363 ∨ -b^{33, 12}_2 c -b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ -p_363 ∨ -b^{33, 12}_1 c -b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ -p_363 ∨ -b^{33, 12}_0 c in DIMACS: -15389 15390 -15391 -363 -15392 0 -15389 15390 -15391 -363 -15393 0 -15389 15390 -15391 -363 -15394 0 c 0+1 --> 1 c (-b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ -b^{33, 11}_0 ∧ p_363) -> (-b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ b^{33, 12}_0) c in CNF: c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ -p_363 ∨ -b^{33, 12}_2 c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ -p_363 ∨ -b^{33, 12}_1 c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ -p_363 ∨ b^{33, 12}_0 c in DIMACS: 15389 15390 15391 -363 -15392 0 15389 15390 15391 -363 -15393 0 15389 15390 15391 -363 15394 0 c 1+1 --> 2 c (-b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ b^{33, 11}_0 ∧ p_363) -> (-b^{33, 12}_2 ∧ b^{33, 12}_1 ∧ -b^{33, 12}_0) c in CNF: c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ -p_363 ∨ -b^{33, 12}_2 c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ -p_363 ∨ b^{33, 12}_1 c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ -p_363 ∨ -b^{33, 12}_0 c in DIMACS: 15389 15390 -15391 -363 -15392 0 15389 15390 -15391 -363 15393 0 15389 15390 -15391 -363 -15394 0 c 2+1 --> break c (-b^{33, 11}_2 ∧ b^{33, 11}_1 ∧ -b^{33, 11}_0 ∧ p_363) -> break c in CNF: c b^{33, 11}_2 ∨ -b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ -p_363 ∨ break c in DIMACS: 15389 -15390 15391 -363 1162 0 c 2-1 --> 1 c (-b^{33, 11}_2 ∧ b^{33, 11}_1 ∧ -b^{33, 11}_0 ∧ -p_363) -> (-b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ b^{33, 12}_0) c in CNF: c b^{33, 11}_2 ∨ -b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ p_363 ∨ -b^{33, 12}_2 c b^{33, 11}_2 ∨ -b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ p_363 ∨ -b^{33, 12}_1 c b^{33, 11}_2 ∨ -b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ p_363 ∨ b^{33, 12}_0 c in DIMACS: 15389 -15390 15391 363 -15392 0 15389 -15390 15391 363 -15393 0 15389 -15390 15391 363 15394 0 c 1-1 --> 0 c (-b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ b^{33, 11}_0 ∧ -p_363) -> (-b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ -b^{33, 12}_0) c in CNF: c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ p_363 ∨ -b^{33, 12}_2 c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ p_363 ∨ -b^{33, 12}_1 c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ p_363 ∨ -b^{33, 12}_0 c in DIMACS: 15389 15390 -15391 363 -15392 0 15389 15390 -15391 363 -15393 0 15389 15390 -15391 363 -15394 0 c 0-1 --> -1 c (-b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ -b^{33, 11}_0 ∧ -p_363) -> ( b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ b^{33, 12}_0) c in CNF: c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ p_363 ∨ b^{33, 12}_2 c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ p_363 ∨ -b^{33, 12}_1 c b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ p_363 ∨ b^{33, 12}_0 c in DIMACS: 15389 15390 15391 363 15392 0 15389 15390 15391 363 -15393 0 15389 15390 15391 363 15394 0 c -1-1 --> -2 c ( b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ b^{33, 11}_0 ∧ -p_363) -> ( b^{33, 12}_2 ∧ b^{33, 12}_1 ∧ -b^{33, 12}_0) c in CNF: c -b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ p_363 ∨ b^{33, 12}_2 c -b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ p_363 ∨ b^{33, 12}_1 c -b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ p_363 ∨ -b^{33, 12}_0 c in DIMACS: -15389 15390 -15391 363 15392 0 -15389 15390 -15391 363 15393 0 -15389 15390 -15391 363 -15394 0 c -2-1 --> break c ( b^{33, 11}_2 ∧ b^{33, 11}_1 ∧ -b^{33, 11}_0 ∧ -p_363) -> break c in CNF: c -b^{33, 11}_2 ∨ -b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ p_363 ∨ break c in DIMACS: -15389 -15390 15391 363 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 11}_2 ∧ -b^{33, 11}_1 ∧ -b^{33, 11}_0 ∧ true) c in CNF: c -b^{33, 11}_2 ∨ b^{33, 11}_1 ∨ b^{33, 11}_0 ∨ false c in DIMACS: -15389 15390 15391 0 c 3 does not represent an automaton state. c -(-b^{33, 11}_2 ∧ b^{33, 11}_1 ∧ b^{33, 11}_0 ∧ true) c in CNF: c b^{33, 11}_2 ∨ -b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ false c in DIMACS: 15389 -15390 -15391 0 c -3 does not represent an automaton state. c -( b^{33, 11}_2 ∧ b^{33, 11}_1 ∧ b^{33, 11}_0 ∧ true) c in CNF: c -b^{33, 11}_2 ∨ -b^{33, 11}_1 ∨ -b^{33, 11}_0 ∨ false c in DIMACS: -15389 -15390 -15391 0 c i = 12 c -2+1 --> -1 c ( b^{33, 12}_2 ∧ b^{33, 12}_1 ∧ -b^{33, 12}_0 ∧ p_396) -> ( b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ b^{33, 13}_0) c in CNF: c -b^{33, 12}_2 ∨ -b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ -p_396 ∨ b^{33, 13}_2 c -b^{33, 12}_2 ∨ -b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ -p_396 ∨ -b^{33, 13}_1 c -b^{33, 12}_2 ∨ -b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ -p_396 ∨ b^{33, 13}_0 c in DIMACS: -15392 -15393 15394 -396 15395 0 -15392 -15393 15394 -396 -15396 0 -15392 -15393 15394 -396 15397 0 c -1+1 --> 0 c ( b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ b^{33, 12}_0 ∧ p_396) -> (-b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ -b^{33, 13}_0) c in CNF: c -b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ -p_396 ∨ -b^{33, 13}_2 c -b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ -p_396 ∨ -b^{33, 13}_1 c -b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ -p_396 ∨ -b^{33, 13}_0 c in DIMACS: -15392 15393 -15394 -396 -15395 0 -15392 15393 -15394 -396 -15396 0 -15392 15393 -15394 -396 -15397 0 c 0+1 --> 1 c (-b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ -b^{33, 12}_0 ∧ p_396) -> (-b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ b^{33, 13}_0) c in CNF: c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ -p_396 ∨ -b^{33, 13}_2 c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ -p_396 ∨ -b^{33, 13}_1 c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ -p_396 ∨ b^{33, 13}_0 c in DIMACS: 15392 15393 15394 -396 -15395 0 15392 15393 15394 -396 -15396 0 15392 15393 15394 -396 15397 0 c 1+1 --> 2 c (-b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ b^{33, 12}_0 ∧ p_396) -> (-b^{33, 13}_2 ∧ b^{33, 13}_1 ∧ -b^{33, 13}_0) c in CNF: c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ -p_396 ∨ -b^{33, 13}_2 c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ -p_396 ∨ b^{33, 13}_1 c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ -p_396 ∨ -b^{33, 13}_0 c in DIMACS: 15392 15393 -15394 -396 -15395 0 15392 15393 -15394 -396 15396 0 15392 15393 -15394 -396 -15397 0 c 2+1 --> break c (-b^{33, 12}_2 ∧ b^{33, 12}_1 ∧ -b^{33, 12}_0 ∧ p_396) -> break c in CNF: c b^{33, 12}_2 ∨ -b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ -p_396 ∨ break c in DIMACS: 15392 -15393 15394 -396 1162 0 c 2-1 --> 1 c (-b^{33, 12}_2 ∧ b^{33, 12}_1 ∧ -b^{33, 12}_0 ∧ -p_396) -> (-b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ b^{33, 13}_0) c in CNF: c b^{33, 12}_2 ∨ -b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ p_396 ∨ -b^{33, 13}_2 c b^{33, 12}_2 ∨ -b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ p_396 ∨ -b^{33, 13}_1 c b^{33, 12}_2 ∨ -b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ p_396 ∨ b^{33, 13}_0 c in DIMACS: 15392 -15393 15394 396 -15395 0 15392 -15393 15394 396 -15396 0 15392 -15393 15394 396 15397 0 c 1-1 --> 0 c (-b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ b^{33, 12}_0 ∧ -p_396) -> (-b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ -b^{33, 13}_0) c in CNF: c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ p_396 ∨ -b^{33, 13}_2 c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ p_396 ∨ -b^{33, 13}_1 c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ p_396 ∨ -b^{33, 13}_0 c in DIMACS: 15392 15393 -15394 396 -15395 0 15392 15393 -15394 396 -15396 0 15392 15393 -15394 396 -15397 0 c 0-1 --> -1 c (-b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ -b^{33, 12}_0 ∧ -p_396) -> ( b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ b^{33, 13}_0) c in CNF: c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ p_396 ∨ b^{33, 13}_2 c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ p_396 ∨ -b^{33, 13}_1 c b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ p_396 ∨ b^{33, 13}_0 c in DIMACS: 15392 15393 15394 396 15395 0 15392 15393 15394 396 -15396 0 15392 15393 15394 396 15397 0 c -1-1 --> -2 c ( b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ b^{33, 12}_0 ∧ -p_396) -> ( b^{33, 13}_2 ∧ b^{33, 13}_1 ∧ -b^{33, 13}_0) c in CNF: c -b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ p_396 ∨ b^{33, 13}_2 c -b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ p_396 ∨ b^{33, 13}_1 c -b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ p_396 ∨ -b^{33, 13}_0 c in DIMACS: -15392 15393 -15394 396 15395 0 -15392 15393 -15394 396 15396 0 -15392 15393 -15394 396 -15397 0 c -2-1 --> break c ( b^{33, 12}_2 ∧ b^{33, 12}_1 ∧ -b^{33, 12}_0 ∧ -p_396) -> break c in CNF: c -b^{33, 12}_2 ∨ -b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ p_396 ∨ break c in DIMACS: -15392 -15393 15394 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 12}_2 ∧ -b^{33, 12}_1 ∧ -b^{33, 12}_0 ∧ true) c in CNF: c -b^{33, 12}_2 ∨ b^{33, 12}_1 ∨ b^{33, 12}_0 ∨ false c in DIMACS: -15392 15393 15394 0 c 3 does not represent an automaton state. c -(-b^{33, 12}_2 ∧ b^{33, 12}_1 ∧ b^{33, 12}_0 ∧ true) c in CNF: c b^{33, 12}_2 ∨ -b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ false c in DIMACS: 15392 -15393 -15394 0 c -3 does not represent an automaton state. c -( b^{33, 12}_2 ∧ b^{33, 12}_1 ∧ b^{33, 12}_0 ∧ true) c in CNF: c -b^{33, 12}_2 ∨ -b^{33, 12}_1 ∨ -b^{33, 12}_0 ∨ false c in DIMACS: -15392 -15393 -15394 0 c i = 13 c -2+1 --> -1 c ( b^{33, 13}_2 ∧ b^{33, 13}_1 ∧ -b^{33, 13}_0 ∧ p_429) -> ( b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ b^{33, 14}_0) c in CNF: c -b^{33, 13}_2 ∨ -b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ -p_429 ∨ b^{33, 14}_2 c -b^{33, 13}_2 ∨ -b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ -p_429 ∨ -b^{33, 14}_1 c -b^{33, 13}_2 ∨ -b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ -p_429 ∨ b^{33, 14}_0 c in DIMACS: -15395 -15396 15397 -429 15398 0 -15395 -15396 15397 -429 -15399 0 -15395 -15396 15397 -429 15400 0 c -1+1 --> 0 c ( b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ b^{33, 13}_0 ∧ p_429) -> (-b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ -b^{33, 14}_0) c in CNF: c -b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ -p_429 ∨ -b^{33, 14}_2 c -b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ -p_429 ∨ -b^{33, 14}_1 c -b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ -p_429 ∨ -b^{33, 14}_0 c in DIMACS: -15395 15396 -15397 -429 -15398 0 -15395 15396 -15397 -429 -15399 0 -15395 15396 -15397 -429 -15400 0 c 0+1 --> 1 c (-b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ -b^{33, 13}_0 ∧ p_429) -> (-b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ b^{33, 14}_0) c in CNF: c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ -p_429 ∨ -b^{33, 14}_2 c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ -p_429 ∨ -b^{33, 14}_1 c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ -p_429 ∨ b^{33, 14}_0 c in DIMACS: 15395 15396 15397 -429 -15398 0 15395 15396 15397 -429 -15399 0 15395 15396 15397 -429 15400 0 c 1+1 --> 2 c (-b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ b^{33, 13}_0 ∧ p_429) -> (-b^{33, 14}_2 ∧ b^{33, 14}_1 ∧ -b^{33, 14}_0) c in CNF: c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ -p_429 ∨ -b^{33, 14}_2 c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ -p_429 ∨ b^{33, 14}_1 c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ -p_429 ∨ -b^{33, 14}_0 c in DIMACS: 15395 15396 -15397 -429 -15398 0 15395 15396 -15397 -429 15399 0 15395 15396 -15397 -429 -15400 0 c 2+1 --> break c (-b^{33, 13}_2 ∧ b^{33, 13}_1 ∧ -b^{33, 13}_0 ∧ p_429) -> break c in CNF: c b^{33, 13}_2 ∨ -b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ -p_429 ∨ break c in DIMACS: 15395 -15396 15397 -429 1162 0 c 2-1 --> 1 c (-b^{33, 13}_2 ∧ b^{33, 13}_1 ∧ -b^{33, 13}_0 ∧ -p_429) -> (-b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ b^{33, 14}_0) c in CNF: c b^{33, 13}_2 ∨ -b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ p_429 ∨ -b^{33, 14}_2 c b^{33, 13}_2 ∨ -b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ p_429 ∨ -b^{33, 14}_1 c b^{33, 13}_2 ∨ -b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ p_429 ∨ b^{33, 14}_0 c in DIMACS: 15395 -15396 15397 429 -15398 0 15395 -15396 15397 429 -15399 0 15395 -15396 15397 429 15400 0 c 1-1 --> 0 c (-b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ b^{33, 13}_0 ∧ -p_429) -> (-b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ -b^{33, 14}_0) c in CNF: c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ p_429 ∨ -b^{33, 14}_2 c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ p_429 ∨ -b^{33, 14}_1 c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ p_429 ∨ -b^{33, 14}_0 c in DIMACS: 15395 15396 -15397 429 -15398 0 15395 15396 -15397 429 -15399 0 15395 15396 -15397 429 -15400 0 c 0-1 --> -1 c (-b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ -b^{33, 13}_0 ∧ -p_429) -> ( b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ b^{33, 14}_0) c in CNF: c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ p_429 ∨ b^{33, 14}_2 c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ p_429 ∨ -b^{33, 14}_1 c b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ p_429 ∨ b^{33, 14}_0 c in DIMACS: 15395 15396 15397 429 15398 0 15395 15396 15397 429 -15399 0 15395 15396 15397 429 15400 0 c -1-1 --> -2 c ( b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ b^{33, 13}_0 ∧ -p_429) -> ( b^{33, 14}_2 ∧ b^{33, 14}_1 ∧ -b^{33, 14}_0) c in CNF: c -b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ p_429 ∨ b^{33, 14}_2 c -b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ p_429 ∨ b^{33, 14}_1 c -b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ p_429 ∨ -b^{33, 14}_0 c in DIMACS: -15395 15396 -15397 429 15398 0 -15395 15396 -15397 429 15399 0 -15395 15396 -15397 429 -15400 0 c -2-1 --> break c ( b^{33, 13}_2 ∧ b^{33, 13}_1 ∧ -b^{33, 13}_0 ∧ -p_429) -> break c in CNF: c -b^{33, 13}_2 ∨ -b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ p_429 ∨ break c in DIMACS: -15395 -15396 15397 429 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 13}_2 ∧ -b^{33, 13}_1 ∧ -b^{33, 13}_0 ∧ true) c in CNF: c -b^{33, 13}_2 ∨ b^{33, 13}_1 ∨ b^{33, 13}_0 ∨ false c in DIMACS: -15395 15396 15397 0 c 3 does not represent an automaton state. c -(-b^{33, 13}_2 ∧ b^{33, 13}_1 ∧ b^{33, 13}_0 ∧ true) c in CNF: c b^{33, 13}_2 ∨ -b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ false c in DIMACS: 15395 -15396 -15397 0 c -3 does not represent an automaton state. c -( b^{33, 13}_2 ∧ b^{33, 13}_1 ∧ b^{33, 13}_0 ∧ true) c in CNF: c -b^{33, 13}_2 ∨ -b^{33, 13}_1 ∨ -b^{33, 13}_0 ∨ false c in DIMACS: -15395 -15396 -15397 0 c i = 14 c -2+1 --> -1 c ( b^{33, 14}_2 ∧ b^{33, 14}_1 ∧ -b^{33, 14}_0 ∧ p_462) -> ( b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ b^{33, 15}_0) c in CNF: c -b^{33, 14}_2 ∨ -b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ -p_462 ∨ b^{33, 15}_2 c -b^{33, 14}_2 ∨ -b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ -p_462 ∨ -b^{33, 15}_1 c -b^{33, 14}_2 ∨ -b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ -p_462 ∨ b^{33, 15}_0 c in DIMACS: -15398 -15399 15400 -462 15401 0 -15398 -15399 15400 -462 -15402 0 -15398 -15399 15400 -462 15403 0 c -1+1 --> 0 c ( b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ b^{33, 14}_0 ∧ p_462) -> (-b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ -b^{33, 15}_0) c in CNF: c -b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ -p_462 ∨ -b^{33, 15}_2 c -b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ -p_462 ∨ -b^{33, 15}_1 c -b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ -p_462 ∨ -b^{33, 15}_0 c in DIMACS: -15398 15399 -15400 -462 -15401 0 -15398 15399 -15400 -462 -15402 0 -15398 15399 -15400 -462 -15403 0 c 0+1 --> 1 c (-b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ -b^{33, 14}_0 ∧ p_462) -> (-b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ b^{33, 15}_0) c in CNF: c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ -p_462 ∨ -b^{33, 15}_2 c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ -p_462 ∨ -b^{33, 15}_1 c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ -p_462 ∨ b^{33, 15}_0 c in DIMACS: 15398 15399 15400 -462 -15401 0 15398 15399 15400 -462 -15402 0 15398 15399 15400 -462 15403 0 c 1+1 --> 2 c (-b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ b^{33, 14}_0 ∧ p_462) -> (-b^{33, 15}_2 ∧ b^{33, 15}_1 ∧ -b^{33, 15}_0) c in CNF: c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ -p_462 ∨ -b^{33, 15}_2 c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ -p_462 ∨ b^{33, 15}_1 c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ -p_462 ∨ -b^{33, 15}_0 c in DIMACS: 15398 15399 -15400 -462 -15401 0 15398 15399 -15400 -462 15402 0 15398 15399 -15400 -462 -15403 0 c 2+1 --> break c (-b^{33, 14}_2 ∧ b^{33, 14}_1 ∧ -b^{33, 14}_0 ∧ p_462) -> break c in CNF: c b^{33, 14}_2 ∨ -b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ -p_462 ∨ break c in DIMACS: 15398 -15399 15400 -462 1162 0 c 2-1 --> 1 c (-b^{33, 14}_2 ∧ b^{33, 14}_1 ∧ -b^{33, 14}_0 ∧ -p_462) -> (-b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ b^{33, 15}_0) c in CNF: c b^{33, 14}_2 ∨ -b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ p_462 ∨ -b^{33, 15}_2 c b^{33, 14}_2 ∨ -b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ p_462 ∨ -b^{33, 15}_1 c b^{33, 14}_2 ∨ -b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ p_462 ∨ b^{33, 15}_0 c in DIMACS: 15398 -15399 15400 462 -15401 0 15398 -15399 15400 462 -15402 0 15398 -15399 15400 462 15403 0 c 1-1 --> 0 c (-b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ b^{33, 14}_0 ∧ -p_462) -> (-b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ -b^{33, 15}_0) c in CNF: c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ p_462 ∨ -b^{33, 15}_2 c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ p_462 ∨ -b^{33, 15}_1 c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ p_462 ∨ -b^{33, 15}_0 c in DIMACS: 15398 15399 -15400 462 -15401 0 15398 15399 -15400 462 -15402 0 15398 15399 -15400 462 -15403 0 c 0-1 --> -1 c (-b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ -b^{33, 14}_0 ∧ -p_462) -> ( b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ b^{33, 15}_0) c in CNF: c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ p_462 ∨ b^{33, 15}_2 c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ p_462 ∨ -b^{33, 15}_1 c b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ p_462 ∨ b^{33, 15}_0 c in DIMACS: 15398 15399 15400 462 15401 0 15398 15399 15400 462 -15402 0 15398 15399 15400 462 15403 0 c -1-1 --> -2 c ( b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ b^{33, 14}_0 ∧ -p_462) -> ( b^{33, 15}_2 ∧ b^{33, 15}_1 ∧ -b^{33, 15}_0) c in CNF: c -b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ p_462 ∨ b^{33, 15}_2 c -b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ p_462 ∨ b^{33, 15}_1 c -b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ p_462 ∨ -b^{33, 15}_0 c in DIMACS: -15398 15399 -15400 462 15401 0 -15398 15399 -15400 462 15402 0 -15398 15399 -15400 462 -15403 0 c -2-1 --> break c ( b^{33, 14}_2 ∧ b^{33, 14}_1 ∧ -b^{33, 14}_0 ∧ -p_462) -> break c in CNF: c -b^{33, 14}_2 ∨ -b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ p_462 ∨ break c in DIMACS: -15398 -15399 15400 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 14}_2 ∧ -b^{33, 14}_1 ∧ -b^{33, 14}_0 ∧ true) c in CNF: c -b^{33, 14}_2 ∨ b^{33, 14}_1 ∨ b^{33, 14}_0 ∨ false c in DIMACS: -15398 15399 15400 0 c 3 does not represent an automaton state. c -(-b^{33, 14}_2 ∧ b^{33, 14}_1 ∧ b^{33, 14}_0 ∧ true) c in CNF: c b^{33, 14}_2 ∨ -b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ false c in DIMACS: 15398 -15399 -15400 0 c -3 does not represent an automaton state. c -( b^{33, 14}_2 ∧ b^{33, 14}_1 ∧ b^{33, 14}_0 ∧ true) c in CNF: c -b^{33, 14}_2 ∨ -b^{33, 14}_1 ∨ -b^{33, 14}_0 ∨ false c in DIMACS: -15398 -15399 -15400 0 c i = 15 c -2+1 --> -1 c ( b^{33, 15}_2 ∧ b^{33, 15}_1 ∧ -b^{33, 15}_0 ∧ p_495) -> ( b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ b^{33, 16}_0) c in CNF: c -b^{33, 15}_2 ∨ -b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ -p_495 ∨ b^{33, 16}_2 c -b^{33, 15}_2 ∨ -b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ -p_495 ∨ -b^{33, 16}_1 c -b^{33, 15}_2 ∨ -b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ -p_495 ∨ b^{33, 16}_0 c in DIMACS: -15401 -15402 15403 -495 15404 0 -15401 -15402 15403 -495 -15405 0 -15401 -15402 15403 -495 15406 0 c -1+1 --> 0 c ( b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ b^{33, 15}_0 ∧ p_495) -> (-b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ -b^{33, 16}_0) c in CNF: c -b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ -p_495 ∨ -b^{33, 16}_2 c -b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ -p_495 ∨ -b^{33, 16}_1 c -b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ -p_495 ∨ -b^{33, 16}_0 c in DIMACS: -15401 15402 -15403 -495 -15404 0 -15401 15402 -15403 -495 -15405 0 -15401 15402 -15403 -495 -15406 0 c 0+1 --> 1 c (-b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ -b^{33, 15}_0 ∧ p_495) -> (-b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ b^{33, 16}_0) c in CNF: c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ -p_495 ∨ -b^{33, 16}_2 c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ -p_495 ∨ -b^{33, 16}_1 c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ -p_495 ∨ b^{33, 16}_0 c in DIMACS: 15401 15402 15403 -495 -15404 0 15401 15402 15403 -495 -15405 0 15401 15402 15403 -495 15406 0 c 1+1 --> 2 c (-b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ b^{33, 15}_0 ∧ p_495) -> (-b^{33, 16}_2 ∧ b^{33, 16}_1 ∧ -b^{33, 16}_0) c in CNF: c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ -p_495 ∨ -b^{33, 16}_2 c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ -p_495 ∨ b^{33, 16}_1 c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ -p_495 ∨ -b^{33, 16}_0 c in DIMACS: 15401 15402 -15403 -495 -15404 0 15401 15402 -15403 -495 15405 0 15401 15402 -15403 -495 -15406 0 c 2+1 --> break c (-b^{33, 15}_2 ∧ b^{33, 15}_1 ∧ -b^{33, 15}_0 ∧ p_495) -> break c in CNF: c b^{33, 15}_2 ∨ -b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ -p_495 ∨ break c in DIMACS: 15401 -15402 15403 -495 1162 0 c 2-1 --> 1 c (-b^{33, 15}_2 ∧ b^{33, 15}_1 ∧ -b^{33, 15}_0 ∧ -p_495) -> (-b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ b^{33, 16}_0) c in CNF: c b^{33, 15}_2 ∨ -b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ p_495 ∨ -b^{33, 16}_2 c b^{33, 15}_2 ∨ -b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ p_495 ∨ -b^{33, 16}_1 c b^{33, 15}_2 ∨ -b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ p_495 ∨ b^{33, 16}_0 c in DIMACS: 15401 -15402 15403 495 -15404 0 15401 -15402 15403 495 -15405 0 15401 -15402 15403 495 15406 0 c 1-1 --> 0 c (-b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ b^{33, 15}_0 ∧ -p_495) -> (-b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ -b^{33, 16}_0) c in CNF: c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ p_495 ∨ -b^{33, 16}_2 c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ p_495 ∨ -b^{33, 16}_1 c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ p_495 ∨ -b^{33, 16}_0 c in DIMACS: 15401 15402 -15403 495 -15404 0 15401 15402 -15403 495 -15405 0 15401 15402 -15403 495 -15406 0 c 0-1 --> -1 c (-b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ -b^{33, 15}_0 ∧ -p_495) -> ( b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ b^{33, 16}_0) c in CNF: c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ p_495 ∨ b^{33, 16}_2 c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ p_495 ∨ -b^{33, 16}_1 c b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ p_495 ∨ b^{33, 16}_0 c in DIMACS: 15401 15402 15403 495 15404 0 15401 15402 15403 495 -15405 0 15401 15402 15403 495 15406 0 c -1-1 --> -2 c ( b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ b^{33, 15}_0 ∧ -p_495) -> ( b^{33, 16}_2 ∧ b^{33, 16}_1 ∧ -b^{33, 16}_0) c in CNF: c -b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ p_495 ∨ b^{33, 16}_2 c -b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ p_495 ∨ b^{33, 16}_1 c -b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ p_495 ∨ -b^{33, 16}_0 c in DIMACS: -15401 15402 -15403 495 15404 0 -15401 15402 -15403 495 15405 0 -15401 15402 -15403 495 -15406 0 c -2-1 --> break c ( b^{33, 15}_2 ∧ b^{33, 15}_1 ∧ -b^{33, 15}_0 ∧ -p_495) -> break c in CNF: c -b^{33, 15}_2 ∨ -b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ p_495 ∨ break c in DIMACS: -15401 -15402 15403 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 15}_2 ∧ -b^{33, 15}_1 ∧ -b^{33, 15}_0 ∧ true) c in CNF: c -b^{33, 15}_2 ∨ b^{33, 15}_1 ∨ b^{33, 15}_0 ∨ false c in DIMACS: -15401 15402 15403 0 c 3 does not represent an automaton state. c -(-b^{33, 15}_2 ∧ b^{33, 15}_1 ∧ b^{33, 15}_0 ∧ true) c in CNF: c b^{33, 15}_2 ∨ -b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ false c in DIMACS: 15401 -15402 -15403 0 c -3 does not represent an automaton state. c -( b^{33, 15}_2 ∧ b^{33, 15}_1 ∧ b^{33, 15}_0 ∧ true) c in CNF: c -b^{33, 15}_2 ∨ -b^{33, 15}_1 ∨ -b^{33, 15}_0 ∨ false c in DIMACS: -15401 -15402 -15403 0 c i = 16 c -2+1 --> -1 c ( b^{33, 16}_2 ∧ b^{33, 16}_1 ∧ -b^{33, 16}_0 ∧ p_528) -> ( b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ b^{33, 17}_0) c in CNF: c -b^{33, 16}_2 ∨ -b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ -p_528 ∨ b^{33, 17}_2 c -b^{33, 16}_2 ∨ -b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ -p_528 ∨ -b^{33, 17}_1 c -b^{33, 16}_2 ∨ -b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ -p_528 ∨ b^{33, 17}_0 c in DIMACS: -15404 -15405 15406 -528 15407 0 -15404 -15405 15406 -528 -15408 0 -15404 -15405 15406 -528 15409 0 c -1+1 --> 0 c ( b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ b^{33, 16}_0 ∧ p_528) -> (-b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ -b^{33, 17}_0) c in CNF: c -b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ -p_528 ∨ -b^{33, 17}_2 c -b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ -p_528 ∨ -b^{33, 17}_1 c -b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ -p_528 ∨ -b^{33, 17}_0 c in DIMACS: -15404 15405 -15406 -528 -15407 0 -15404 15405 -15406 -528 -15408 0 -15404 15405 -15406 -528 -15409 0 c 0+1 --> 1 c (-b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ -b^{33, 16}_0 ∧ p_528) -> (-b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ b^{33, 17}_0) c in CNF: c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ -p_528 ∨ -b^{33, 17}_2 c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ -p_528 ∨ -b^{33, 17}_1 c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ -p_528 ∨ b^{33, 17}_0 c in DIMACS: 15404 15405 15406 -528 -15407 0 15404 15405 15406 -528 -15408 0 15404 15405 15406 -528 15409 0 c 1+1 --> 2 c (-b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ b^{33, 16}_0 ∧ p_528) -> (-b^{33, 17}_2 ∧ b^{33, 17}_1 ∧ -b^{33, 17}_0) c in CNF: c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ -p_528 ∨ -b^{33, 17}_2 c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ -p_528 ∨ b^{33, 17}_1 c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ -p_528 ∨ -b^{33, 17}_0 c in DIMACS: 15404 15405 -15406 -528 -15407 0 15404 15405 -15406 -528 15408 0 15404 15405 -15406 -528 -15409 0 c 2+1 --> break c (-b^{33, 16}_2 ∧ b^{33, 16}_1 ∧ -b^{33, 16}_0 ∧ p_528) -> break c in CNF: c b^{33, 16}_2 ∨ -b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ -p_528 ∨ break c in DIMACS: 15404 -15405 15406 -528 1162 0 c 2-1 --> 1 c (-b^{33, 16}_2 ∧ b^{33, 16}_1 ∧ -b^{33, 16}_0 ∧ -p_528) -> (-b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ b^{33, 17}_0) c in CNF: c b^{33, 16}_2 ∨ -b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ p_528 ∨ -b^{33, 17}_2 c b^{33, 16}_2 ∨ -b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ p_528 ∨ -b^{33, 17}_1 c b^{33, 16}_2 ∨ -b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ p_528 ∨ b^{33, 17}_0 c in DIMACS: 15404 -15405 15406 528 -15407 0 15404 -15405 15406 528 -15408 0 15404 -15405 15406 528 15409 0 c 1-1 --> 0 c (-b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ b^{33, 16}_0 ∧ -p_528) -> (-b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ -b^{33, 17}_0) c in CNF: c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ p_528 ∨ -b^{33, 17}_2 c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ p_528 ∨ -b^{33, 17}_1 c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ p_528 ∨ -b^{33, 17}_0 c in DIMACS: 15404 15405 -15406 528 -15407 0 15404 15405 -15406 528 -15408 0 15404 15405 -15406 528 -15409 0 c 0-1 --> -1 c (-b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ -b^{33, 16}_0 ∧ -p_528) -> ( b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ b^{33, 17}_0) c in CNF: c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ p_528 ∨ b^{33, 17}_2 c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ p_528 ∨ -b^{33, 17}_1 c b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ p_528 ∨ b^{33, 17}_0 c in DIMACS: 15404 15405 15406 528 15407 0 15404 15405 15406 528 -15408 0 15404 15405 15406 528 15409 0 c -1-1 --> -2 c ( b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ b^{33, 16}_0 ∧ -p_528) -> ( b^{33, 17}_2 ∧ b^{33, 17}_1 ∧ -b^{33, 17}_0) c in CNF: c -b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ p_528 ∨ b^{33, 17}_2 c -b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ p_528 ∨ b^{33, 17}_1 c -b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ p_528 ∨ -b^{33, 17}_0 c in DIMACS: -15404 15405 -15406 528 15407 0 -15404 15405 -15406 528 15408 0 -15404 15405 -15406 528 -15409 0 c -2-1 --> break c ( b^{33, 16}_2 ∧ b^{33, 16}_1 ∧ -b^{33, 16}_0 ∧ -p_528) -> break c in CNF: c -b^{33, 16}_2 ∨ -b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ p_528 ∨ break c in DIMACS: -15404 -15405 15406 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 16}_2 ∧ -b^{33, 16}_1 ∧ -b^{33, 16}_0 ∧ true) c in CNF: c -b^{33, 16}_2 ∨ b^{33, 16}_1 ∨ b^{33, 16}_0 ∨ false c in DIMACS: -15404 15405 15406 0 c 3 does not represent an automaton state. c -(-b^{33, 16}_2 ∧ b^{33, 16}_1 ∧ b^{33, 16}_0 ∧ true) c in CNF: c b^{33, 16}_2 ∨ -b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ false c in DIMACS: 15404 -15405 -15406 0 c -3 does not represent an automaton state. c -( b^{33, 16}_2 ∧ b^{33, 16}_1 ∧ b^{33, 16}_0 ∧ true) c in CNF: c -b^{33, 16}_2 ∨ -b^{33, 16}_1 ∨ -b^{33, 16}_0 ∨ false c in DIMACS: -15404 -15405 -15406 0 c i = 17 c -2+1 --> -1 c ( b^{33, 17}_2 ∧ b^{33, 17}_1 ∧ -b^{33, 17}_0 ∧ p_561) -> ( b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ b^{33, 18}_0) c in CNF: c -b^{33, 17}_2 ∨ -b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ -p_561 ∨ b^{33, 18}_2 c -b^{33, 17}_2 ∨ -b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ -p_561 ∨ -b^{33, 18}_1 c -b^{33, 17}_2 ∨ -b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ -p_561 ∨ b^{33, 18}_0 c in DIMACS: -15407 -15408 15409 -561 15410 0 -15407 -15408 15409 -561 -15411 0 -15407 -15408 15409 -561 15412 0 c -1+1 --> 0 c ( b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ b^{33, 17}_0 ∧ p_561) -> (-b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ -b^{33, 18}_0) c in CNF: c -b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ -p_561 ∨ -b^{33, 18}_2 c -b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ -p_561 ∨ -b^{33, 18}_1 c -b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ -p_561 ∨ -b^{33, 18}_0 c in DIMACS: -15407 15408 -15409 -561 -15410 0 -15407 15408 -15409 -561 -15411 0 -15407 15408 -15409 -561 -15412 0 c 0+1 --> 1 c (-b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ -b^{33, 17}_0 ∧ p_561) -> (-b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ b^{33, 18}_0) c in CNF: c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ -p_561 ∨ -b^{33, 18}_2 c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ -p_561 ∨ -b^{33, 18}_1 c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ -p_561 ∨ b^{33, 18}_0 c in DIMACS: 15407 15408 15409 -561 -15410 0 15407 15408 15409 -561 -15411 0 15407 15408 15409 -561 15412 0 c 1+1 --> 2 c (-b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ b^{33, 17}_0 ∧ p_561) -> (-b^{33, 18}_2 ∧ b^{33, 18}_1 ∧ -b^{33, 18}_0) c in CNF: c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ -p_561 ∨ -b^{33, 18}_2 c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ -p_561 ∨ b^{33, 18}_1 c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ -p_561 ∨ -b^{33, 18}_0 c in DIMACS: 15407 15408 -15409 -561 -15410 0 15407 15408 -15409 -561 15411 0 15407 15408 -15409 -561 -15412 0 c 2+1 --> break c (-b^{33, 17}_2 ∧ b^{33, 17}_1 ∧ -b^{33, 17}_0 ∧ p_561) -> break c in CNF: c b^{33, 17}_2 ∨ -b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ -p_561 ∨ break c in DIMACS: 15407 -15408 15409 -561 1162 0 c 2-1 --> 1 c (-b^{33, 17}_2 ∧ b^{33, 17}_1 ∧ -b^{33, 17}_0 ∧ -p_561) -> (-b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ b^{33, 18}_0) c in CNF: c b^{33, 17}_2 ∨ -b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ p_561 ∨ -b^{33, 18}_2 c b^{33, 17}_2 ∨ -b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ p_561 ∨ -b^{33, 18}_1 c b^{33, 17}_2 ∨ -b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ p_561 ∨ b^{33, 18}_0 c in DIMACS: 15407 -15408 15409 561 -15410 0 15407 -15408 15409 561 -15411 0 15407 -15408 15409 561 15412 0 c 1-1 --> 0 c (-b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ b^{33, 17}_0 ∧ -p_561) -> (-b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ -b^{33, 18}_0) c in CNF: c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ p_561 ∨ -b^{33, 18}_2 c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ p_561 ∨ -b^{33, 18}_1 c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ p_561 ∨ -b^{33, 18}_0 c in DIMACS: 15407 15408 -15409 561 -15410 0 15407 15408 -15409 561 -15411 0 15407 15408 -15409 561 -15412 0 c 0-1 --> -1 c (-b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ -b^{33, 17}_0 ∧ -p_561) -> ( b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ b^{33, 18}_0) c in CNF: c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ p_561 ∨ b^{33, 18}_2 c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ p_561 ∨ -b^{33, 18}_1 c b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ p_561 ∨ b^{33, 18}_0 c in DIMACS: 15407 15408 15409 561 15410 0 15407 15408 15409 561 -15411 0 15407 15408 15409 561 15412 0 c -1-1 --> -2 c ( b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ b^{33, 17}_0 ∧ -p_561) -> ( b^{33, 18}_2 ∧ b^{33, 18}_1 ∧ -b^{33, 18}_0) c in CNF: c -b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ p_561 ∨ b^{33, 18}_2 c -b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ p_561 ∨ b^{33, 18}_1 c -b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ p_561 ∨ -b^{33, 18}_0 c in DIMACS: -15407 15408 -15409 561 15410 0 -15407 15408 -15409 561 15411 0 -15407 15408 -15409 561 -15412 0 c -2-1 --> break c ( b^{33, 17}_2 ∧ b^{33, 17}_1 ∧ -b^{33, 17}_0 ∧ -p_561) -> break c in CNF: c -b^{33, 17}_2 ∨ -b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ p_561 ∨ break c in DIMACS: -15407 -15408 15409 561 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 17}_2 ∧ -b^{33, 17}_1 ∧ -b^{33, 17}_0 ∧ true) c in CNF: c -b^{33, 17}_2 ∨ b^{33, 17}_1 ∨ b^{33, 17}_0 ∨ false c in DIMACS: -15407 15408 15409 0 c 3 does not represent an automaton state. c -(-b^{33, 17}_2 ∧ b^{33, 17}_1 ∧ b^{33, 17}_0 ∧ true) c in CNF: c b^{33, 17}_2 ∨ -b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ false c in DIMACS: 15407 -15408 -15409 0 c -3 does not represent an automaton state. c -( b^{33, 17}_2 ∧ b^{33, 17}_1 ∧ b^{33, 17}_0 ∧ true) c in CNF: c -b^{33, 17}_2 ∨ -b^{33, 17}_1 ∨ -b^{33, 17}_0 ∨ false c in DIMACS: -15407 -15408 -15409 0 c i = 18 c -2+1 --> -1 c ( b^{33, 18}_2 ∧ b^{33, 18}_1 ∧ -b^{33, 18}_0 ∧ p_594) -> ( b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ b^{33, 19}_0) c in CNF: c -b^{33, 18}_2 ∨ -b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ -p_594 ∨ b^{33, 19}_2 c -b^{33, 18}_2 ∨ -b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ -p_594 ∨ -b^{33, 19}_1 c -b^{33, 18}_2 ∨ -b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ -p_594 ∨ b^{33, 19}_0 c in DIMACS: -15410 -15411 15412 -594 15413 0 -15410 -15411 15412 -594 -15414 0 -15410 -15411 15412 -594 15415 0 c -1+1 --> 0 c ( b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ b^{33, 18}_0 ∧ p_594) -> (-b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ -b^{33, 19}_0) c in CNF: c -b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ -p_594 ∨ -b^{33, 19}_2 c -b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ -p_594 ∨ -b^{33, 19}_1 c -b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ -p_594 ∨ -b^{33, 19}_0 c in DIMACS: -15410 15411 -15412 -594 -15413 0 -15410 15411 -15412 -594 -15414 0 -15410 15411 -15412 -594 -15415 0 c 0+1 --> 1 c (-b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ -b^{33, 18}_0 ∧ p_594) -> (-b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ b^{33, 19}_0) c in CNF: c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ -p_594 ∨ -b^{33, 19}_2 c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ -p_594 ∨ -b^{33, 19}_1 c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ -p_594 ∨ b^{33, 19}_0 c in DIMACS: 15410 15411 15412 -594 -15413 0 15410 15411 15412 -594 -15414 0 15410 15411 15412 -594 15415 0 c 1+1 --> 2 c (-b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ b^{33, 18}_0 ∧ p_594) -> (-b^{33, 19}_2 ∧ b^{33, 19}_1 ∧ -b^{33, 19}_0) c in CNF: c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ -p_594 ∨ -b^{33, 19}_2 c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ -p_594 ∨ b^{33, 19}_1 c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ -p_594 ∨ -b^{33, 19}_0 c in DIMACS: 15410 15411 -15412 -594 -15413 0 15410 15411 -15412 -594 15414 0 15410 15411 -15412 -594 -15415 0 c 2+1 --> break c (-b^{33, 18}_2 ∧ b^{33, 18}_1 ∧ -b^{33, 18}_0 ∧ p_594) -> break c in CNF: c b^{33, 18}_2 ∨ -b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ -p_594 ∨ break c in DIMACS: 15410 -15411 15412 -594 1162 0 c 2-1 --> 1 c (-b^{33, 18}_2 ∧ b^{33, 18}_1 ∧ -b^{33, 18}_0 ∧ -p_594) -> (-b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ b^{33, 19}_0) c in CNF: c b^{33, 18}_2 ∨ -b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ p_594 ∨ -b^{33, 19}_2 c b^{33, 18}_2 ∨ -b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ p_594 ∨ -b^{33, 19}_1 c b^{33, 18}_2 ∨ -b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ p_594 ∨ b^{33, 19}_0 c in DIMACS: 15410 -15411 15412 594 -15413 0 15410 -15411 15412 594 -15414 0 15410 -15411 15412 594 15415 0 c 1-1 --> 0 c (-b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ b^{33, 18}_0 ∧ -p_594) -> (-b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ -b^{33, 19}_0) c in CNF: c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ p_594 ∨ -b^{33, 19}_2 c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ p_594 ∨ -b^{33, 19}_1 c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ p_594 ∨ -b^{33, 19}_0 c in DIMACS: 15410 15411 -15412 594 -15413 0 15410 15411 -15412 594 -15414 0 15410 15411 -15412 594 -15415 0 c 0-1 --> -1 c (-b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ -b^{33, 18}_0 ∧ -p_594) -> ( b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ b^{33, 19}_0) c in CNF: c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ p_594 ∨ b^{33, 19}_2 c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ p_594 ∨ -b^{33, 19}_1 c b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ p_594 ∨ b^{33, 19}_0 c in DIMACS: 15410 15411 15412 594 15413 0 15410 15411 15412 594 -15414 0 15410 15411 15412 594 15415 0 c -1-1 --> -2 c ( b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ b^{33, 18}_0 ∧ -p_594) -> ( b^{33, 19}_2 ∧ b^{33, 19}_1 ∧ -b^{33, 19}_0) c in CNF: c -b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ p_594 ∨ b^{33, 19}_2 c -b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ p_594 ∨ b^{33, 19}_1 c -b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ p_594 ∨ -b^{33, 19}_0 c in DIMACS: -15410 15411 -15412 594 15413 0 -15410 15411 -15412 594 15414 0 -15410 15411 -15412 594 -15415 0 c -2-1 --> break c ( b^{33, 18}_2 ∧ b^{33, 18}_1 ∧ -b^{33, 18}_0 ∧ -p_594) -> break c in CNF: c -b^{33, 18}_2 ∨ -b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ p_594 ∨ break c in DIMACS: -15410 -15411 15412 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 18}_2 ∧ -b^{33, 18}_1 ∧ -b^{33, 18}_0 ∧ true) c in CNF: c -b^{33, 18}_2 ∨ b^{33, 18}_1 ∨ b^{33, 18}_0 ∨ false c in DIMACS: -15410 15411 15412 0 c 3 does not represent an automaton state. c -(-b^{33, 18}_2 ∧ b^{33, 18}_1 ∧ b^{33, 18}_0 ∧ true) c in CNF: c b^{33, 18}_2 ∨ -b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ false c in DIMACS: 15410 -15411 -15412 0 c -3 does not represent an automaton state. c -( b^{33, 18}_2 ∧ b^{33, 18}_1 ∧ b^{33, 18}_0 ∧ true) c in CNF: c -b^{33, 18}_2 ∨ -b^{33, 18}_1 ∨ -b^{33, 18}_0 ∨ false c in DIMACS: -15410 -15411 -15412 0 c i = 19 c -2+1 --> -1 c ( b^{33, 19}_2 ∧ b^{33, 19}_1 ∧ -b^{33, 19}_0 ∧ p_627) -> ( b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ b^{33, 20}_0) c in CNF: c -b^{33, 19}_2 ∨ -b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ -p_627 ∨ b^{33, 20}_2 c -b^{33, 19}_2 ∨ -b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ -p_627 ∨ -b^{33, 20}_1 c -b^{33, 19}_2 ∨ -b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ -p_627 ∨ b^{33, 20}_0 c in DIMACS: -15413 -15414 15415 -627 15416 0 -15413 -15414 15415 -627 -15417 0 -15413 -15414 15415 -627 15418 0 c -1+1 --> 0 c ( b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ b^{33, 19}_0 ∧ p_627) -> (-b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ -b^{33, 20}_0) c in CNF: c -b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ -p_627 ∨ -b^{33, 20}_2 c -b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ -p_627 ∨ -b^{33, 20}_1 c -b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ -p_627 ∨ -b^{33, 20}_0 c in DIMACS: -15413 15414 -15415 -627 -15416 0 -15413 15414 -15415 -627 -15417 0 -15413 15414 -15415 -627 -15418 0 c 0+1 --> 1 c (-b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ -b^{33, 19}_0 ∧ p_627) -> (-b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ b^{33, 20}_0) c in CNF: c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ -p_627 ∨ -b^{33, 20}_2 c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ -p_627 ∨ -b^{33, 20}_1 c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ -p_627 ∨ b^{33, 20}_0 c in DIMACS: 15413 15414 15415 -627 -15416 0 15413 15414 15415 -627 -15417 0 15413 15414 15415 -627 15418 0 c 1+1 --> 2 c (-b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ b^{33, 19}_0 ∧ p_627) -> (-b^{33, 20}_2 ∧ b^{33, 20}_1 ∧ -b^{33, 20}_0) c in CNF: c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ -p_627 ∨ -b^{33, 20}_2 c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ -p_627 ∨ b^{33, 20}_1 c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ -p_627 ∨ -b^{33, 20}_0 c in DIMACS: 15413 15414 -15415 -627 -15416 0 15413 15414 -15415 -627 15417 0 15413 15414 -15415 -627 -15418 0 c 2+1 --> break c (-b^{33, 19}_2 ∧ b^{33, 19}_1 ∧ -b^{33, 19}_0 ∧ p_627) -> break c in CNF: c b^{33, 19}_2 ∨ -b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ -p_627 ∨ break c in DIMACS: 15413 -15414 15415 -627 1162 0 c 2-1 --> 1 c (-b^{33, 19}_2 ∧ b^{33, 19}_1 ∧ -b^{33, 19}_0 ∧ -p_627) -> (-b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ b^{33, 20}_0) c in CNF: c b^{33, 19}_2 ∨ -b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ p_627 ∨ -b^{33, 20}_2 c b^{33, 19}_2 ∨ -b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ p_627 ∨ -b^{33, 20}_1 c b^{33, 19}_2 ∨ -b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ p_627 ∨ b^{33, 20}_0 c in DIMACS: 15413 -15414 15415 627 -15416 0 15413 -15414 15415 627 -15417 0 15413 -15414 15415 627 15418 0 c 1-1 --> 0 c (-b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ b^{33, 19}_0 ∧ -p_627) -> (-b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ -b^{33, 20}_0) c in CNF: c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ p_627 ∨ -b^{33, 20}_2 c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ p_627 ∨ -b^{33, 20}_1 c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ p_627 ∨ -b^{33, 20}_0 c in DIMACS: 15413 15414 -15415 627 -15416 0 15413 15414 -15415 627 -15417 0 15413 15414 -15415 627 -15418 0 c 0-1 --> -1 c (-b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ -b^{33, 19}_0 ∧ -p_627) -> ( b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ b^{33, 20}_0) c in CNF: c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ p_627 ∨ b^{33, 20}_2 c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ p_627 ∨ -b^{33, 20}_1 c b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ p_627 ∨ b^{33, 20}_0 c in DIMACS: 15413 15414 15415 627 15416 0 15413 15414 15415 627 -15417 0 15413 15414 15415 627 15418 0 c -1-1 --> -2 c ( b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ b^{33, 19}_0 ∧ -p_627) -> ( b^{33, 20}_2 ∧ b^{33, 20}_1 ∧ -b^{33, 20}_0) c in CNF: c -b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ p_627 ∨ b^{33, 20}_2 c -b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ p_627 ∨ b^{33, 20}_1 c -b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ p_627 ∨ -b^{33, 20}_0 c in DIMACS: -15413 15414 -15415 627 15416 0 -15413 15414 -15415 627 15417 0 -15413 15414 -15415 627 -15418 0 c -2-1 --> break c ( b^{33, 19}_2 ∧ b^{33, 19}_1 ∧ -b^{33, 19}_0 ∧ -p_627) -> break c in CNF: c -b^{33, 19}_2 ∨ -b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ p_627 ∨ break c in DIMACS: -15413 -15414 15415 627 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 19}_2 ∧ -b^{33, 19}_1 ∧ -b^{33, 19}_0 ∧ true) c in CNF: c -b^{33, 19}_2 ∨ b^{33, 19}_1 ∨ b^{33, 19}_0 ∨ false c in DIMACS: -15413 15414 15415 0 c 3 does not represent an automaton state. c -(-b^{33, 19}_2 ∧ b^{33, 19}_1 ∧ b^{33, 19}_0 ∧ true) c in CNF: c b^{33, 19}_2 ∨ -b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ false c in DIMACS: 15413 -15414 -15415 0 c -3 does not represent an automaton state. c -( b^{33, 19}_2 ∧ b^{33, 19}_1 ∧ b^{33, 19}_0 ∧ true) c in CNF: c -b^{33, 19}_2 ∨ -b^{33, 19}_1 ∨ -b^{33, 19}_0 ∨ false c in DIMACS: -15413 -15414 -15415 0 c i = 20 c -2+1 --> -1 c ( b^{33, 20}_2 ∧ b^{33, 20}_1 ∧ -b^{33, 20}_0 ∧ p_660) -> ( b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ b^{33, 21}_0) c in CNF: c -b^{33, 20}_2 ∨ -b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ -p_660 ∨ b^{33, 21}_2 c -b^{33, 20}_2 ∨ -b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ -p_660 ∨ -b^{33, 21}_1 c -b^{33, 20}_2 ∨ -b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ -p_660 ∨ b^{33, 21}_0 c in DIMACS: -15416 -15417 15418 -660 15419 0 -15416 -15417 15418 -660 -15420 0 -15416 -15417 15418 -660 15421 0 c -1+1 --> 0 c ( b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ b^{33, 20}_0 ∧ p_660) -> (-b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ -b^{33, 21}_0) c in CNF: c -b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ -p_660 ∨ -b^{33, 21}_2 c -b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ -p_660 ∨ -b^{33, 21}_1 c -b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ -p_660 ∨ -b^{33, 21}_0 c in DIMACS: -15416 15417 -15418 -660 -15419 0 -15416 15417 -15418 -660 -15420 0 -15416 15417 -15418 -660 -15421 0 c 0+1 --> 1 c (-b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ -b^{33, 20}_0 ∧ p_660) -> (-b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ b^{33, 21}_0) c in CNF: c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ -p_660 ∨ -b^{33, 21}_2 c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ -p_660 ∨ -b^{33, 21}_1 c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ -p_660 ∨ b^{33, 21}_0 c in DIMACS: 15416 15417 15418 -660 -15419 0 15416 15417 15418 -660 -15420 0 15416 15417 15418 -660 15421 0 c 1+1 --> 2 c (-b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ b^{33, 20}_0 ∧ p_660) -> (-b^{33, 21}_2 ∧ b^{33, 21}_1 ∧ -b^{33, 21}_0) c in CNF: c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ -p_660 ∨ -b^{33, 21}_2 c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ -p_660 ∨ b^{33, 21}_1 c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ -p_660 ∨ -b^{33, 21}_0 c in DIMACS: 15416 15417 -15418 -660 -15419 0 15416 15417 -15418 -660 15420 0 15416 15417 -15418 -660 -15421 0 c 2+1 --> break c (-b^{33, 20}_2 ∧ b^{33, 20}_1 ∧ -b^{33, 20}_0 ∧ p_660) -> break c in CNF: c b^{33, 20}_2 ∨ -b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ -p_660 ∨ break c in DIMACS: 15416 -15417 15418 -660 1162 0 c 2-1 --> 1 c (-b^{33, 20}_2 ∧ b^{33, 20}_1 ∧ -b^{33, 20}_0 ∧ -p_660) -> (-b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ b^{33, 21}_0) c in CNF: c b^{33, 20}_2 ∨ -b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ p_660 ∨ -b^{33, 21}_2 c b^{33, 20}_2 ∨ -b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ p_660 ∨ -b^{33, 21}_1 c b^{33, 20}_2 ∨ -b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ p_660 ∨ b^{33, 21}_0 c in DIMACS: 15416 -15417 15418 660 -15419 0 15416 -15417 15418 660 -15420 0 15416 -15417 15418 660 15421 0 c 1-1 --> 0 c (-b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ b^{33, 20}_0 ∧ -p_660) -> (-b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ -b^{33, 21}_0) c in CNF: c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ p_660 ∨ -b^{33, 21}_2 c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ p_660 ∨ -b^{33, 21}_1 c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ p_660 ∨ -b^{33, 21}_0 c in DIMACS: 15416 15417 -15418 660 -15419 0 15416 15417 -15418 660 -15420 0 15416 15417 -15418 660 -15421 0 c 0-1 --> -1 c (-b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ -b^{33, 20}_0 ∧ -p_660) -> ( b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ b^{33, 21}_0) c in CNF: c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ p_660 ∨ b^{33, 21}_2 c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ p_660 ∨ -b^{33, 21}_1 c b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ p_660 ∨ b^{33, 21}_0 c in DIMACS: 15416 15417 15418 660 15419 0 15416 15417 15418 660 -15420 0 15416 15417 15418 660 15421 0 c -1-1 --> -2 c ( b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ b^{33, 20}_0 ∧ -p_660) -> ( b^{33, 21}_2 ∧ b^{33, 21}_1 ∧ -b^{33, 21}_0) c in CNF: c -b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ p_660 ∨ b^{33, 21}_2 c -b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ p_660 ∨ b^{33, 21}_1 c -b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ p_660 ∨ -b^{33, 21}_0 c in DIMACS: -15416 15417 -15418 660 15419 0 -15416 15417 -15418 660 15420 0 -15416 15417 -15418 660 -15421 0 c -2-1 --> break c ( b^{33, 20}_2 ∧ b^{33, 20}_1 ∧ -b^{33, 20}_0 ∧ -p_660) -> break c in CNF: c -b^{33, 20}_2 ∨ -b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ p_660 ∨ break c in DIMACS: -15416 -15417 15418 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 20}_2 ∧ -b^{33, 20}_1 ∧ -b^{33, 20}_0 ∧ true) c in CNF: c -b^{33, 20}_2 ∨ b^{33, 20}_1 ∨ b^{33, 20}_0 ∨ false c in DIMACS: -15416 15417 15418 0 c 3 does not represent an automaton state. c -(-b^{33, 20}_2 ∧ b^{33, 20}_1 ∧ b^{33, 20}_0 ∧ true) c in CNF: c b^{33, 20}_2 ∨ -b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ false c in DIMACS: 15416 -15417 -15418 0 c -3 does not represent an automaton state. c -( b^{33, 20}_2 ∧ b^{33, 20}_1 ∧ b^{33, 20}_0 ∧ true) c in CNF: c -b^{33, 20}_2 ∨ -b^{33, 20}_1 ∨ -b^{33, 20}_0 ∨ false c in DIMACS: -15416 -15417 -15418 0 c i = 21 c -2+1 --> -1 c ( b^{33, 21}_2 ∧ b^{33, 21}_1 ∧ -b^{33, 21}_0 ∧ p_693) -> ( b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ b^{33, 22}_0) c in CNF: c -b^{33, 21}_2 ∨ -b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ -p_693 ∨ b^{33, 22}_2 c -b^{33, 21}_2 ∨ -b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ -p_693 ∨ -b^{33, 22}_1 c -b^{33, 21}_2 ∨ -b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ -p_693 ∨ b^{33, 22}_0 c in DIMACS: -15419 -15420 15421 -693 15422 0 -15419 -15420 15421 -693 -15423 0 -15419 -15420 15421 -693 15424 0 c -1+1 --> 0 c ( b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ b^{33, 21}_0 ∧ p_693) -> (-b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ -b^{33, 22}_0) c in CNF: c -b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ -p_693 ∨ -b^{33, 22}_2 c -b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ -p_693 ∨ -b^{33, 22}_1 c -b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ -p_693 ∨ -b^{33, 22}_0 c in DIMACS: -15419 15420 -15421 -693 -15422 0 -15419 15420 -15421 -693 -15423 0 -15419 15420 -15421 -693 -15424 0 c 0+1 --> 1 c (-b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ -b^{33, 21}_0 ∧ p_693) -> (-b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ b^{33, 22}_0) c in CNF: c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ -p_693 ∨ -b^{33, 22}_2 c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ -p_693 ∨ -b^{33, 22}_1 c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ -p_693 ∨ b^{33, 22}_0 c in DIMACS: 15419 15420 15421 -693 -15422 0 15419 15420 15421 -693 -15423 0 15419 15420 15421 -693 15424 0 c 1+1 --> 2 c (-b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ b^{33, 21}_0 ∧ p_693) -> (-b^{33, 22}_2 ∧ b^{33, 22}_1 ∧ -b^{33, 22}_0) c in CNF: c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ -p_693 ∨ -b^{33, 22}_2 c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ -p_693 ∨ b^{33, 22}_1 c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ -p_693 ∨ -b^{33, 22}_0 c in DIMACS: 15419 15420 -15421 -693 -15422 0 15419 15420 -15421 -693 15423 0 15419 15420 -15421 -693 -15424 0 c 2+1 --> break c (-b^{33, 21}_2 ∧ b^{33, 21}_1 ∧ -b^{33, 21}_0 ∧ p_693) -> break c in CNF: c b^{33, 21}_2 ∨ -b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ -p_693 ∨ break c in DIMACS: 15419 -15420 15421 -693 1162 0 c 2-1 --> 1 c (-b^{33, 21}_2 ∧ b^{33, 21}_1 ∧ -b^{33, 21}_0 ∧ -p_693) -> (-b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ b^{33, 22}_0) c in CNF: c b^{33, 21}_2 ∨ -b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ p_693 ∨ -b^{33, 22}_2 c b^{33, 21}_2 ∨ -b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ p_693 ∨ -b^{33, 22}_1 c b^{33, 21}_2 ∨ -b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ p_693 ∨ b^{33, 22}_0 c in DIMACS: 15419 -15420 15421 693 -15422 0 15419 -15420 15421 693 -15423 0 15419 -15420 15421 693 15424 0 c 1-1 --> 0 c (-b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ b^{33, 21}_0 ∧ -p_693) -> (-b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ -b^{33, 22}_0) c in CNF: c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ p_693 ∨ -b^{33, 22}_2 c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ p_693 ∨ -b^{33, 22}_1 c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ p_693 ∨ -b^{33, 22}_0 c in DIMACS: 15419 15420 -15421 693 -15422 0 15419 15420 -15421 693 -15423 0 15419 15420 -15421 693 -15424 0 c 0-1 --> -1 c (-b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ -b^{33, 21}_0 ∧ -p_693) -> ( b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ b^{33, 22}_0) c in CNF: c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ p_693 ∨ b^{33, 22}_2 c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ p_693 ∨ -b^{33, 22}_1 c b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ p_693 ∨ b^{33, 22}_0 c in DIMACS: 15419 15420 15421 693 15422 0 15419 15420 15421 693 -15423 0 15419 15420 15421 693 15424 0 c -1-1 --> -2 c ( b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ b^{33, 21}_0 ∧ -p_693) -> ( b^{33, 22}_2 ∧ b^{33, 22}_1 ∧ -b^{33, 22}_0) c in CNF: c -b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ p_693 ∨ b^{33, 22}_2 c -b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ p_693 ∨ b^{33, 22}_1 c -b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ p_693 ∨ -b^{33, 22}_0 c in DIMACS: -15419 15420 -15421 693 15422 0 -15419 15420 -15421 693 15423 0 -15419 15420 -15421 693 -15424 0 c -2-1 --> break c ( b^{33, 21}_2 ∧ b^{33, 21}_1 ∧ -b^{33, 21}_0 ∧ -p_693) -> break c in CNF: c -b^{33, 21}_2 ∨ -b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ p_693 ∨ break c in DIMACS: -15419 -15420 15421 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 21}_2 ∧ -b^{33, 21}_1 ∧ -b^{33, 21}_0 ∧ true) c in CNF: c -b^{33, 21}_2 ∨ b^{33, 21}_1 ∨ b^{33, 21}_0 ∨ false c in DIMACS: -15419 15420 15421 0 c 3 does not represent an automaton state. c -(-b^{33, 21}_2 ∧ b^{33, 21}_1 ∧ b^{33, 21}_0 ∧ true) c in CNF: c b^{33, 21}_2 ∨ -b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ false c in DIMACS: 15419 -15420 -15421 0 c -3 does not represent an automaton state. c -( b^{33, 21}_2 ∧ b^{33, 21}_1 ∧ b^{33, 21}_0 ∧ true) c in CNF: c -b^{33, 21}_2 ∨ -b^{33, 21}_1 ∨ -b^{33, 21}_0 ∨ false c in DIMACS: -15419 -15420 -15421 0 c i = 22 c -2+1 --> -1 c ( b^{33, 22}_2 ∧ b^{33, 22}_1 ∧ -b^{33, 22}_0 ∧ p_726) -> ( b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ b^{33, 23}_0) c in CNF: c -b^{33, 22}_2 ∨ -b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ -p_726 ∨ b^{33, 23}_2 c -b^{33, 22}_2 ∨ -b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ -p_726 ∨ -b^{33, 23}_1 c -b^{33, 22}_2 ∨ -b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ -p_726 ∨ b^{33, 23}_0 c in DIMACS: -15422 -15423 15424 -726 15425 0 -15422 -15423 15424 -726 -15426 0 -15422 -15423 15424 -726 15427 0 c -1+1 --> 0 c ( b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ b^{33, 22}_0 ∧ p_726) -> (-b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ -b^{33, 23}_0) c in CNF: c -b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ -p_726 ∨ -b^{33, 23}_2 c -b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ -p_726 ∨ -b^{33, 23}_1 c -b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ -p_726 ∨ -b^{33, 23}_0 c in DIMACS: -15422 15423 -15424 -726 -15425 0 -15422 15423 -15424 -726 -15426 0 -15422 15423 -15424 -726 -15427 0 c 0+1 --> 1 c (-b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ -b^{33, 22}_0 ∧ p_726) -> (-b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ b^{33, 23}_0) c in CNF: c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ -p_726 ∨ -b^{33, 23}_2 c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ -p_726 ∨ -b^{33, 23}_1 c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ -p_726 ∨ b^{33, 23}_0 c in DIMACS: 15422 15423 15424 -726 -15425 0 15422 15423 15424 -726 -15426 0 15422 15423 15424 -726 15427 0 c 1+1 --> 2 c (-b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ b^{33, 22}_0 ∧ p_726) -> (-b^{33, 23}_2 ∧ b^{33, 23}_1 ∧ -b^{33, 23}_0) c in CNF: c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ -p_726 ∨ -b^{33, 23}_2 c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ -p_726 ∨ b^{33, 23}_1 c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ -p_726 ∨ -b^{33, 23}_0 c in DIMACS: 15422 15423 -15424 -726 -15425 0 15422 15423 -15424 -726 15426 0 15422 15423 -15424 -726 -15427 0 c 2+1 --> break c (-b^{33, 22}_2 ∧ b^{33, 22}_1 ∧ -b^{33, 22}_0 ∧ p_726) -> break c in CNF: c b^{33, 22}_2 ∨ -b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ -p_726 ∨ break c in DIMACS: 15422 -15423 15424 -726 1162 0 c 2-1 --> 1 c (-b^{33, 22}_2 ∧ b^{33, 22}_1 ∧ -b^{33, 22}_0 ∧ -p_726) -> (-b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ b^{33, 23}_0) c in CNF: c b^{33, 22}_2 ∨ -b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ p_726 ∨ -b^{33, 23}_2 c b^{33, 22}_2 ∨ -b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ p_726 ∨ -b^{33, 23}_1 c b^{33, 22}_2 ∨ -b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ p_726 ∨ b^{33, 23}_0 c in DIMACS: 15422 -15423 15424 726 -15425 0 15422 -15423 15424 726 -15426 0 15422 -15423 15424 726 15427 0 c 1-1 --> 0 c (-b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ b^{33, 22}_0 ∧ -p_726) -> (-b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ -b^{33, 23}_0) c in CNF: c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ p_726 ∨ -b^{33, 23}_2 c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ p_726 ∨ -b^{33, 23}_1 c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ p_726 ∨ -b^{33, 23}_0 c in DIMACS: 15422 15423 -15424 726 -15425 0 15422 15423 -15424 726 -15426 0 15422 15423 -15424 726 -15427 0 c 0-1 --> -1 c (-b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ -b^{33, 22}_0 ∧ -p_726) -> ( b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ b^{33, 23}_0) c in CNF: c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ p_726 ∨ b^{33, 23}_2 c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ p_726 ∨ -b^{33, 23}_1 c b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ p_726 ∨ b^{33, 23}_0 c in DIMACS: 15422 15423 15424 726 15425 0 15422 15423 15424 726 -15426 0 15422 15423 15424 726 15427 0 c -1-1 --> -2 c ( b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ b^{33, 22}_0 ∧ -p_726) -> ( b^{33, 23}_2 ∧ b^{33, 23}_1 ∧ -b^{33, 23}_0) c in CNF: c -b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ p_726 ∨ b^{33, 23}_2 c -b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ p_726 ∨ b^{33, 23}_1 c -b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ p_726 ∨ -b^{33, 23}_0 c in DIMACS: -15422 15423 -15424 726 15425 0 -15422 15423 -15424 726 15426 0 -15422 15423 -15424 726 -15427 0 c -2-1 --> break c ( b^{33, 22}_2 ∧ b^{33, 22}_1 ∧ -b^{33, 22}_0 ∧ -p_726) -> break c in CNF: c -b^{33, 22}_2 ∨ -b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ p_726 ∨ break c in DIMACS: -15422 -15423 15424 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 22}_2 ∧ -b^{33, 22}_1 ∧ -b^{33, 22}_0 ∧ true) c in CNF: c -b^{33, 22}_2 ∨ b^{33, 22}_1 ∨ b^{33, 22}_0 ∨ false c in DIMACS: -15422 15423 15424 0 c 3 does not represent an automaton state. c -(-b^{33, 22}_2 ∧ b^{33, 22}_1 ∧ b^{33, 22}_0 ∧ true) c in CNF: c b^{33, 22}_2 ∨ -b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ false c in DIMACS: 15422 -15423 -15424 0 c -3 does not represent an automaton state. c -( b^{33, 22}_2 ∧ b^{33, 22}_1 ∧ b^{33, 22}_0 ∧ true) c in CNF: c -b^{33, 22}_2 ∨ -b^{33, 22}_1 ∨ -b^{33, 22}_0 ∨ false c in DIMACS: -15422 -15423 -15424 0 c i = 23 c -2+1 --> -1 c ( b^{33, 23}_2 ∧ b^{33, 23}_1 ∧ -b^{33, 23}_0 ∧ p_759) -> ( b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ b^{33, 24}_0) c in CNF: c -b^{33, 23}_2 ∨ -b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ -p_759 ∨ b^{33, 24}_2 c -b^{33, 23}_2 ∨ -b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ -p_759 ∨ -b^{33, 24}_1 c -b^{33, 23}_2 ∨ -b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ -p_759 ∨ b^{33, 24}_0 c in DIMACS: -15425 -15426 15427 -759 15428 0 -15425 -15426 15427 -759 -15429 0 -15425 -15426 15427 -759 15430 0 c -1+1 --> 0 c ( b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ b^{33, 23}_0 ∧ p_759) -> (-b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ -b^{33, 24}_0) c in CNF: c -b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ -p_759 ∨ -b^{33, 24}_2 c -b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ -p_759 ∨ -b^{33, 24}_1 c -b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ -p_759 ∨ -b^{33, 24}_0 c in DIMACS: -15425 15426 -15427 -759 -15428 0 -15425 15426 -15427 -759 -15429 0 -15425 15426 -15427 -759 -15430 0 c 0+1 --> 1 c (-b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ -b^{33, 23}_0 ∧ p_759) -> (-b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ b^{33, 24}_0) c in CNF: c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ -p_759 ∨ -b^{33, 24}_2 c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ -p_759 ∨ -b^{33, 24}_1 c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ -p_759 ∨ b^{33, 24}_0 c in DIMACS: 15425 15426 15427 -759 -15428 0 15425 15426 15427 -759 -15429 0 15425 15426 15427 -759 15430 0 c 1+1 --> 2 c (-b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ b^{33, 23}_0 ∧ p_759) -> (-b^{33, 24}_2 ∧ b^{33, 24}_1 ∧ -b^{33, 24}_0) c in CNF: c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ -p_759 ∨ -b^{33, 24}_2 c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ -p_759 ∨ b^{33, 24}_1 c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ -p_759 ∨ -b^{33, 24}_0 c in DIMACS: 15425 15426 -15427 -759 -15428 0 15425 15426 -15427 -759 15429 0 15425 15426 -15427 -759 -15430 0 c 2+1 --> break c (-b^{33, 23}_2 ∧ b^{33, 23}_1 ∧ -b^{33, 23}_0 ∧ p_759) -> break c in CNF: c b^{33, 23}_2 ∨ -b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ -p_759 ∨ break c in DIMACS: 15425 -15426 15427 -759 1162 0 c 2-1 --> 1 c (-b^{33, 23}_2 ∧ b^{33, 23}_1 ∧ -b^{33, 23}_0 ∧ -p_759) -> (-b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ b^{33, 24}_0) c in CNF: c b^{33, 23}_2 ∨ -b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ p_759 ∨ -b^{33, 24}_2 c b^{33, 23}_2 ∨ -b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ p_759 ∨ -b^{33, 24}_1 c b^{33, 23}_2 ∨ -b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ p_759 ∨ b^{33, 24}_0 c in DIMACS: 15425 -15426 15427 759 -15428 0 15425 -15426 15427 759 -15429 0 15425 -15426 15427 759 15430 0 c 1-1 --> 0 c (-b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ b^{33, 23}_0 ∧ -p_759) -> (-b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ -b^{33, 24}_0) c in CNF: c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ p_759 ∨ -b^{33, 24}_2 c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ p_759 ∨ -b^{33, 24}_1 c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ p_759 ∨ -b^{33, 24}_0 c in DIMACS: 15425 15426 -15427 759 -15428 0 15425 15426 -15427 759 -15429 0 15425 15426 -15427 759 -15430 0 c 0-1 --> -1 c (-b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ -b^{33, 23}_0 ∧ -p_759) -> ( b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ b^{33, 24}_0) c in CNF: c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ p_759 ∨ b^{33, 24}_2 c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ p_759 ∨ -b^{33, 24}_1 c b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ p_759 ∨ b^{33, 24}_0 c in DIMACS: 15425 15426 15427 759 15428 0 15425 15426 15427 759 -15429 0 15425 15426 15427 759 15430 0 c -1-1 --> -2 c ( b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ b^{33, 23}_0 ∧ -p_759) -> ( b^{33, 24}_2 ∧ b^{33, 24}_1 ∧ -b^{33, 24}_0) c in CNF: c -b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ p_759 ∨ b^{33, 24}_2 c -b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ p_759 ∨ b^{33, 24}_1 c -b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ p_759 ∨ -b^{33, 24}_0 c in DIMACS: -15425 15426 -15427 759 15428 0 -15425 15426 -15427 759 15429 0 -15425 15426 -15427 759 -15430 0 c -2-1 --> break c ( b^{33, 23}_2 ∧ b^{33, 23}_1 ∧ -b^{33, 23}_0 ∧ -p_759) -> break c in CNF: c -b^{33, 23}_2 ∨ -b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ p_759 ∨ break c in DIMACS: -15425 -15426 15427 759 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 23}_2 ∧ -b^{33, 23}_1 ∧ -b^{33, 23}_0 ∧ true) c in CNF: c -b^{33, 23}_2 ∨ b^{33, 23}_1 ∨ b^{33, 23}_0 ∨ false c in DIMACS: -15425 15426 15427 0 c 3 does not represent an automaton state. c -(-b^{33, 23}_2 ∧ b^{33, 23}_1 ∧ b^{33, 23}_0 ∧ true) c in CNF: c b^{33, 23}_2 ∨ -b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ false c in DIMACS: 15425 -15426 -15427 0 c -3 does not represent an automaton state. c -( b^{33, 23}_2 ∧ b^{33, 23}_1 ∧ b^{33, 23}_0 ∧ true) c in CNF: c -b^{33, 23}_2 ∨ -b^{33, 23}_1 ∨ -b^{33, 23}_0 ∨ false c in DIMACS: -15425 -15426 -15427 0 c i = 24 c -2+1 --> -1 c ( b^{33, 24}_2 ∧ b^{33, 24}_1 ∧ -b^{33, 24}_0 ∧ p_792) -> ( b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ b^{33, 25}_0) c in CNF: c -b^{33, 24}_2 ∨ -b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ -p_792 ∨ b^{33, 25}_2 c -b^{33, 24}_2 ∨ -b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ -p_792 ∨ -b^{33, 25}_1 c -b^{33, 24}_2 ∨ -b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ -p_792 ∨ b^{33, 25}_0 c in DIMACS: -15428 -15429 15430 -792 15431 0 -15428 -15429 15430 -792 -15432 0 -15428 -15429 15430 -792 15433 0 c -1+1 --> 0 c ( b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ b^{33, 24}_0 ∧ p_792) -> (-b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ -b^{33, 25}_0) c in CNF: c -b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ -p_792 ∨ -b^{33, 25}_2 c -b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ -p_792 ∨ -b^{33, 25}_1 c -b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ -p_792 ∨ -b^{33, 25}_0 c in DIMACS: -15428 15429 -15430 -792 -15431 0 -15428 15429 -15430 -792 -15432 0 -15428 15429 -15430 -792 -15433 0 c 0+1 --> 1 c (-b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ -b^{33, 24}_0 ∧ p_792) -> (-b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ b^{33, 25}_0) c in CNF: c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ -p_792 ∨ -b^{33, 25}_2 c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ -p_792 ∨ -b^{33, 25}_1 c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ -p_792 ∨ b^{33, 25}_0 c in DIMACS: 15428 15429 15430 -792 -15431 0 15428 15429 15430 -792 -15432 0 15428 15429 15430 -792 15433 0 c 1+1 --> 2 c (-b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ b^{33, 24}_0 ∧ p_792) -> (-b^{33, 25}_2 ∧ b^{33, 25}_1 ∧ -b^{33, 25}_0) c in CNF: c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ -p_792 ∨ -b^{33, 25}_2 c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ -p_792 ∨ b^{33, 25}_1 c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ -p_792 ∨ -b^{33, 25}_0 c in DIMACS: 15428 15429 -15430 -792 -15431 0 15428 15429 -15430 -792 15432 0 15428 15429 -15430 -792 -15433 0 c 2+1 --> break c (-b^{33, 24}_2 ∧ b^{33, 24}_1 ∧ -b^{33, 24}_0 ∧ p_792) -> break c in CNF: c b^{33, 24}_2 ∨ -b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ -p_792 ∨ break c in DIMACS: 15428 -15429 15430 -792 1162 0 c 2-1 --> 1 c (-b^{33, 24}_2 ∧ b^{33, 24}_1 ∧ -b^{33, 24}_0 ∧ -p_792) -> (-b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ b^{33, 25}_0) c in CNF: c b^{33, 24}_2 ∨ -b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ p_792 ∨ -b^{33, 25}_2 c b^{33, 24}_2 ∨ -b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ p_792 ∨ -b^{33, 25}_1 c b^{33, 24}_2 ∨ -b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ p_792 ∨ b^{33, 25}_0 c in DIMACS: 15428 -15429 15430 792 -15431 0 15428 -15429 15430 792 -15432 0 15428 -15429 15430 792 15433 0 c 1-1 --> 0 c (-b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ b^{33, 24}_0 ∧ -p_792) -> (-b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ -b^{33, 25}_0) c in CNF: c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ p_792 ∨ -b^{33, 25}_2 c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ p_792 ∨ -b^{33, 25}_1 c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ p_792 ∨ -b^{33, 25}_0 c in DIMACS: 15428 15429 -15430 792 -15431 0 15428 15429 -15430 792 -15432 0 15428 15429 -15430 792 -15433 0 c 0-1 --> -1 c (-b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ -b^{33, 24}_0 ∧ -p_792) -> ( b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ b^{33, 25}_0) c in CNF: c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ p_792 ∨ b^{33, 25}_2 c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ p_792 ∨ -b^{33, 25}_1 c b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ p_792 ∨ b^{33, 25}_0 c in DIMACS: 15428 15429 15430 792 15431 0 15428 15429 15430 792 -15432 0 15428 15429 15430 792 15433 0 c -1-1 --> -2 c ( b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ b^{33, 24}_0 ∧ -p_792) -> ( b^{33, 25}_2 ∧ b^{33, 25}_1 ∧ -b^{33, 25}_0) c in CNF: c -b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ p_792 ∨ b^{33, 25}_2 c -b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ p_792 ∨ b^{33, 25}_1 c -b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ p_792 ∨ -b^{33, 25}_0 c in DIMACS: -15428 15429 -15430 792 15431 0 -15428 15429 -15430 792 15432 0 -15428 15429 -15430 792 -15433 0 c -2-1 --> break c ( b^{33, 24}_2 ∧ b^{33, 24}_1 ∧ -b^{33, 24}_0 ∧ -p_792) -> break c in CNF: c -b^{33, 24}_2 ∨ -b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ p_792 ∨ break c in DIMACS: -15428 -15429 15430 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 24}_2 ∧ -b^{33, 24}_1 ∧ -b^{33, 24}_0 ∧ true) c in CNF: c -b^{33, 24}_2 ∨ b^{33, 24}_1 ∨ b^{33, 24}_0 ∨ false c in DIMACS: -15428 15429 15430 0 c 3 does not represent an automaton state. c -(-b^{33, 24}_2 ∧ b^{33, 24}_1 ∧ b^{33, 24}_0 ∧ true) c in CNF: c b^{33, 24}_2 ∨ -b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ false c in DIMACS: 15428 -15429 -15430 0 c -3 does not represent an automaton state. c -( b^{33, 24}_2 ∧ b^{33, 24}_1 ∧ b^{33, 24}_0 ∧ true) c in CNF: c -b^{33, 24}_2 ∨ -b^{33, 24}_1 ∨ -b^{33, 24}_0 ∨ false c in DIMACS: -15428 -15429 -15430 0 c i = 25 c -2+1 --> -1 c ( b^{33, 25}_2 ∧ b^{33, 25}_1 ∧ -b^{33, 25}_0 ∧ p_825) -> ( b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ b^{33, 26}_0) c in CNF: c -b^{33, 25}_2 ∨ -b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ -p_825 ∨ b^{33, 26}_2 c -b^{33, 25}_2 ∨ -b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ -p_825 ∨ -b^{33, 26}_1 c -b^{33, 25}_2 ∨ -b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ -p_825 ∨ b^{33, 26}_0 c in DIMACS: -15431 -15432 15433 -825 15434 0 -15431 -15432 15433 -825 -15435 0 -15431 -15432 15433 -825 15436 0 c -1+1 --> 0 c ( b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ b^{33, 25}_0 ∧ p_825) -> (-b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ -b^{33, 26}_0) c in CNF: c -b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ -p_825 ∨ -b^{33, 26}_2 c -b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ -p_825 ∨ -b^{33, 26}_1 c -b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ -p_825 ∨ -b^{33, 26}_0 c in DIMACS: -15431 15432 -15433 -825 -15434 0 -15431 15432 -15433 -825 -15435 0 -15431 15432 -15433 -825 -15436 0 c 0+1 --> 1 c (-b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ -b^{33, 25}_0 ∧ p_825) -> (-b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ b^{33, 26}_0) c in CNF: c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ -p_825 ∨ -b^{33, 26}_2 c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ -p_825 ∨ -b^{33, 26}_1 c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ -p_825 ∨ b^{33, 26}_0 c in DIMACS: 15431 15432 15433 -825 -15434 0 15431 15432 15433 -825 -15435 0 15431 15432 15433 -825 15436 0 c 1+1 --> 2 c (-b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ b^{33, 25}_0 ∧ p_825) -> (-b^{33, 26}_2 ∧ b^{33, 26}_1 ∧ -b^{33, 26}_0) c in CNF: c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ -p_825 ∨ -b^{33, 26}_2 c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ -p_825 ∨ b^{33, 26}_1 c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ -p_825 ∨ -b^{33, 26}_0 c in DIMACS: 15431 15432 -15433 -825 -15434 0 15431 15432 -15433 -825 15435 0 15431 15432 -15433 -825 -15436 0 c 2+1 --> break c (-b^{33, 25}_2 ∧ b^{33, 25}_1 ∧ -b^{33, 25}_0 ∧ p_825) -> break c in CNF: c b^{33, 25}_2 ∨ -b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ -p_825 ∨ break c in DIMACS: 15431 -15432 15433 -825 1162 0 c 2-1 --> 1 c (-b^{33, 25}_2 ∧ b^{33, 25}_1 ∧ -b^{33, 25}_0 ∧ -p_825) -> (-b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ b^{33, 26}_0) c in CNF: c b^{33, 25}_2 ∨ -b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ p_825 ∨ -b^{33, 26}_2 c b^{33, 25}_2 ∨ -b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ p_825 ∨ -b^{33, 26}_1 c b^{33, 25}_2 ∨ -b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ p_825 ∨ b^{33, 26}_0 c in DIMACS: 15431 -15432 15433 825 -15434 0 15431 -15432 15433 825 -15435 0 15431 -15432 15433 825 15436 0 c 1-1 --> 0 c (-b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ b^{33, 25}_0 ∧ -p_825) -> (-b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ -b^{33, 26}_0) c in CNF: c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ p_825 ∨ -b^{33, 26}_2 c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ p_825 ∨ -b^{33, 26}_1 c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ p_825 ∨ -b^{33, 26}_0 c in DIMACS: 15431 15432 -15433 825 -15434 0 15431 15432 -15433 825 -15435 0 15431 15432 -15433 825 -15436 0 c 0-1 --> -1 c (-b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ -b^{33, 25}_0 ∧ -p_825) -> ( b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ b^{33, 26}_0) c in CNF: c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ p_825 ∨ b^{33, 26}_2 c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ p_825 ∨ -b^{33, 26}_1 c b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ p_825 ∨ b^{33, 26}_0 c in DIMACS: 15431 15432 15433 825 15434 0 15431 15432 15433 825 -15435 0 15431 15432 15433 825 15436 0 c -1-1 --> -2 c ( b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ b^{33, 25}_0 ∧ -p_825) -> ( b^{33, 26}_2 ∧ b^{33, 26}_1 ∧ -b^{33, 26}_0) c in CNF: c -b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ p_825 ∨ b^{33, 26}_2 c -b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ p_825 ∨ b^{33, 26}_1 c -b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ p_825 ∨ -b^{33, 26}_0 c in DIMACS: -15431 15432 -15433 825 15434 0 -15431 15432 -15433 825 15435 0 -15431 15432 -15433 825 -15436 0 c -2-1 --> break c ( b^{33, 25}_2 ∧ b^{33, 25}_1 ∧ -b^{33, 25}_0 ∧ -p_825) -> break c in CNF: c -b^{33, 25}_2 ∨ -b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ p_825 ∨ break c in DIMACS: -15431 -15432 15433 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 25}_2 ∧ -b^{33, 25}_1 ∧ -b^{33, 25}_0 ∧ true) c in CNF: c -b^{33, 25}_2 ∨ b^{33, 25}_1 ∨ b^{33, 25}_0 ∨ false c in DIMACS: -15431 15432 15433 0 c 3 does not represent an automaton state. c -(-b^{33, 25}_2 ∧ b^{33, 25}_1 ∧ b^{33, 25}_0 ∧ true) c in CNF: c b^{33, 25}_2 ∨ -b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ false c in DIMACS: 15431 -15432 -15433 0 c -3 does not represent an automaton state. c -( b^{33, 25}_2 ∧ b^{33, 25}_1 ∧ b^{33, 25}_0 ∧ true) c in CNF: c -b^{33, 25}_2 ∨ -b^{33, 25}_1 ∨ -b^{33, 25}_0 ∨ false c in DIMACS: -15431 -15432 -15433 0 c i = 26 c -2+1 --> -1 c ( b^{33, 26}_2 ∧ b^{33, 26}_1 ∧ -b^{33, 26}_0 ∧ p_858) -> ( b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ b^{33, 27}_0) c in CNF: c -b^{33, 26}_2 ∨ -b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ -p_858 ∨ b^{33, 27}_2 c -b^{33, 26}_2 ∨ -b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ -p_858 ∨ -b^{33, 27}_1 c -b^{33, 26}_2 ∨ -b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ -p_858 ∨ b^{33, 27}_0 c in DIMACS: -15434 -15435 15436 -858 15437 0 -15434 -15435 15436 -858 -15438 0 -15434 -15435 15436 -858 15439 0 c -1+1 --> 0 c ( b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ b^{33, 26}_0 ∧ p_858) -> (-b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ -b^{33, 27}_0) c in CNF: c -b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ -p_858 ∨ -b^{33, 27}_2 c -b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ -p_858 ∨ -b^{33, 27}_1 c -b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ -p_858 ∨ -b^{33, 27}_0 c in DIMACS: -15434 15435 -15436 -858 -15437 0 -15434 15435 -15436 -858 -15438 0 -15434 15435 -15436 -858 -15439 0 c 0+1 --> 1 c (-b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ -b^{33, 26}_0 ∧ p_858) -> (-b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ b^{33, 27}_0) c in CNF: c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ -p_858 ∨ -b^{33, 27}_2 c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ -p_858 ∨ -b^{33, 27}_1 c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ -p_858 ∨ b^{33, 27}_0 c in DIMACS: 15434 15435 15436 -858 -15437 0 15434 15435 15436 -858 -15438 0 15434 15435 15436 -858 15439 0 c 1+1 --> 2 c (-b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ b^{33, 26}_0 ∧ p_858) -> (-b^{33, 27}_2 ∧ b^{33, 27}_1 ∧ -b^{33, 27}_0) c in CNF: c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ -p_858 ∨ -b^{33, 27}_2 c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ -p_858 ∨ b^{33, 27}_1 c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ -p_858 ∨ -b^{33, 27}_0 c in DIMACS: 15434 15435 -15436 -858 -15437 0 15434 15435 -15436 -858 15438 0 15434 15435 -15436 -858 -15439 0 c 2+1 --> break c (-b^{33, 26}_2 ∧ b^{33, 26}_1 ∧ -b^{33, 26}_0 ∧ p_858) -> break c in CNF: c b^{33, 26}_2 ∨ -b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ -p_858 ∨ break c in DIMACS: 15434 -15435 15436 -858 1162 0 c 2-1 --> 1 c (-b^{33, 26}_2 ∧ b^{33, 26}_1 ∧ -b^{33, 26}_0 ∧ -p_858) -> (-b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ b^{33, 27}_0) c in CNF: c b^{33, 26}_2 ∨ -b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ p_858 ∨ -b^{33, 27}_2 c b^{33, 26}_2 ∨ -b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ p_858 ∨ -b^{33, 27}_1 c b^{33, 26}_2 ∨ -b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ p_858 ∨ b^{33, 27}_0 c in DIMACS: 15434 -15435 15436 858 -15437 0 15434 -15435 15436 858 -15438 0 15434 -15435 15436 858 15439 0 c 1-1 --> 0 c (-b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ b^{33, 26}_0 ∧ -p_858) -> (-b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ -b^{33, 27}_0) c in CNF: c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ p_858 ∨ -b^{33, 27}_2 c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ p_858 ∨ -b^{33, 27}_1 c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ p_858 ∨ -b^{33, 27}_0 c in DIMACS: 15434 15435 -15436 858 -15437 0 15434 15435 -15436 858 -15438 0 15434 15435 -15436 858 -15439 0 c 0-1 --> -1 c (-b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ -b^{33, 26}_0 ∧ -p_858) -> ( b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ b^{33, 27}_0) c in CNF: c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ p_858 ∨ b^{33, 27}_2 c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ p_858 ∨ -b^{33, 27}_1 c b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ p_858 ∨ b^{33, 27}_0 c in DIMACS: 15434 15435 15436 858 15437 0 15434 15435 15436 858 -15438 0 15434 15435 15436 858 15439 0 c -1-1 --> -2 c ( b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ b^{33, 26}_0 ∧ -p_858) -> ( b^{33, 27}_2 ∧ b^{33, 27}_1 ∧ -b^{33, 27}_0) c in CNF: c -b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ p_858 ∨ b^{33, 27}_2 c -b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ p_858 ∨ b^{33, 27}_1 c -b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ p_858 ∨ -b^{33, 27}_0 c in DIMACS: -15434 15435 -15436 858 15437 0 -15434 15435 -15436 858 15438 0 -15434 15435 -15436 858 -15439 0 c -2-1 --> break c ( b^{33, 26}_2 ∧ b^{33, 26}_1 ∧ -b^{33, 26}_0 ∧ -p_858) -> break c in CNF: c -b^{33, 26}_2 ∨ -b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ p_858 ∨ break c in DIMACS: -15434 -15435 15436 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 26}_2 ∧ -b^{33, 26}_1 ∧ -b^{33, 26}_0 ∧ true) c in CNF: c -b^{33, 26}_2 ∨ b^{33, 26}_1 ∨ b^{33, 26}_0 ∨ false c in DIMACS: -15434 15435 15436 0 c 3 does not represent an automaton state. c -(-b^{33, 26}_2 ∧ b^{33, 26}_1 ∧ b^{33, 26}_0 ∧ true) c in CNF: c b^{33, 26}_2 ∨ -b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ false c in DIMACS: 15434 -15435 -15436 0 c -3 does not represent an automaton state. c -( b^{33, 26}_2 ∧ b^{33, 26}_1 ∧ b^{33, 26}_0 ∧ true) c in CNF: c -b^{33, 26}_2 ∨ -b^{33, 26}_1 ∨ -b^{33, 26}_0 ∨ false c in DIMACS: -15434 -15435 -15436 0 c i = 27 c -2+1 --> -1 c ( b^{33, 27}_2 ∧ b^{33, 27}_1 ∧ -b^{33, 27}_0 ∧ p_891) -> ( b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ b^{33, 28}_0) c in CNF: c -b^{33, 27}_2 ∨ -b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ -p_891 ∨ b^{33, 28}_2 c -b^{33, 27}_2 ∨ -b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ -p_891 ∨ -b^{33, 28}_1 c -b^{33, 27}_2 ∨ -b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ -p_891 ∨ b^{33, 28}_0 c in DIMACS: -15437 -15438 15439 -891 15440 0 -15437 -15438 15439 -891 -15441 0 -15437 -15438 15439 -891 15442 0 c -1+1 --> 0 c ( b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ b^{33, 27}_0 ∧ p_891) -> (-b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ -b^{33, 28}_0) c in CNF: c -b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ -p_891 ∨ -b^{33, 28}_2 c -b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ -p_891 ∨ -b^{33, 28}_1 c -b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ -p_891 ∨ -b^{33, 28}_0 c in DIMACS: -15437 15438 -15439 -891 -15440 0 -15437 15438 -15439 -891 -15441 0 -15437 15438 -15439 -891 -15442 0 c 0+1 --> 1 c (-b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ -b^{33, 27}_0 ∧ p_891) -> (-b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ b^{33, 28}_0) c in CNF: c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ -p_891 ∨ -b^{33, 28}_2 c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ -p_891 ∨ -b^{33, 28}_1 c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ -p_891 ∨ b^{33, 28}_0 c in DIMACS: 15437 15438 15439 -891 -15440 0 15437 15438 15439 -891 -15441 0 15437 15438 15439 -891 15442 0 c 1+1 --> 2 c (-b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ b^{33, 27}_0 ∧ p_891) -> (-b^{33, 28}_2 ∧ b^{33, 28}_1 ∧ -b^{33, 28}_0) c in CNF: c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ -p_891 ∨ -b^{33, 28}_2 c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ -p_891 ∨ b^{33, 28}_1 c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ -p_891 ∨ -b^{33, 28}_0 c in DIMACS: 15437 15438 -15439 -891 -15440 0 15437 15438 -15439 -891 15441 0 15437 15438 -15439 -891 -15442 0 c 2+1 --> break c (-b^{33, 27}_2 ∧ b^{33, 27}_1 ∧ -b^{33, 27}_0 ∧ p_891) -> break c in CNF: c b^{33, 27}_2 ∨ -b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ -p_891 ∨ break c in DIMACS: 15437 -15438 15439 -891 1162 0 c 2-1 --> 1 c (-b^{33, 27}_2 ∧ b^{33, 27}_1 ∧ -b^{33, 27}_0 ∧ -p_891) -> (-b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ b^{33, 28}_0) c in CNF: c b^{33, 27}_2 ∨ -b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ p_891 ∨ -b^{33, 28}_2 c b^{33, 27}_2 ∨ -b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ p_891 ∨ -b^{33, 28}_1 c b^{33, 27}_2 ∨ -b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ p_891 ∨ b^{33, 28}_0 c in DIMACS: 15437 -15438 15439 891 -15440 0 15437 -15438 15439 891 -15441 0 15437 -15438 15439 891 15442 0 c 1-1 --> 0 c (-b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ b^{33, 27}_0 ∧ -p_891) -> (-b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ -b^{33, 28}_0) c in CNF: c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ p_891 ∨ -b^{33, 28}_2 c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ p_891 ∨ -b^{33, 28}_1 c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ p_891 ∨ -b^{33, 28}_0 c in DIMACS: 15437 15438 -15439 891 -15440 0 15437 15438 -15439 891 -15441 0 15437 15438 -15439 891 -15442 0 c 0-1 --> -1 c (-b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ -b^{33, 27}_0 ∧ -p_891) -> ( b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ b^{33, 28}_0) c in CNF: c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ p_891 ∨ b^{33, 28}_2 c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ p_891 ∨ -b^{33, 28}_1 c b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ p_891 ∨ b^{33, 28}_0 c in DIMACS: 15437 15438 15439 891 15440 0 15437 15438 15439 891 -15441 0 15437 15438 15439 891 15442 0 c -1-1 --> -2 c ( b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ b^{33, 27}_0 ∧ -p_891) -> ( b^{33, 28}_2 ∧ b^{33, 28}_1 ∧ -b^{33, 28}_0) c in CNF: c -b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ p_891 ∨ b^{33, 28}_2 c -b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ p_891 ∨ b^{33, 28}_1 c -b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ p_891 ∨ -b^{33, 28}_0 c in DIMACS: -15437 15438 -15439 891 15440 0 -15437 15438 -15439 891 15441 0 -15437 15438 -15439 891 -15442 0 c -2-1 --> break c ( b^{33, 27}_2 ∧ b^{33, 27}_1 ∧ -b^{33, 27}_0 ∧ -p_891) -> break c in CNF: c -b^{33, 27}_2 ∨ -b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ p_891 ∨ break c in DIMACS: -15437 -15438 15439 891 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 27}_2 ∧ -b^{33, 27}_1 ∧ -b^{33, 27}_0 ∧ true) c in CNF: c -b^{33, 27}_2 ∨ b^{33, 27}_1 ∨ b^{33, 27}_0 ∨ false c in DIMACS: -15437 15438 15439 0 c 3 does not represent an automaton state. c -(-b^{33, 27}_2 ∧ b^{33, 27}_1 ∧ b^{33, 27}_0 ∧ true) c in CNF: c b^{33, 27}_2 ∨ -b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ false c in DIMACS: 15437 -15438 -15439 0 c -3 does not represent an automaton state. c -( b^{33, 27}_2 ∧ b^{33, 27}_1 ∧ b^{33, 27}_0 ∧ true) c in CNF: c -b^{33, 27}_2 ∨ -b^{33, 27}_1 ∨ -b^{33, 27}_0 ∨ false c in DIMACS: -15437 -15438 -15439 0 c i = 28 c -2+1 --> -1 c ( b^{33, 28}_2 ∧ b^{33, 28}_1 ∧ -b^{33, 28}_0 ∧ p_924) -> ( b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ b^{33, 29}_0) c in CNF: c -b^{33, 28}_2 ∨ -b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ -p_924 ∨ b^{33, 29}_2 c -b^{33, 28}_2 ∨ -b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ -p_924 ∨ -b^{33, 29}_1 c -b^{33, 28}_2 ∨ -b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ -p_924 ∨ b^{33, 29}_0 c in DIMACS: -15440 -15441 15442 -924 15443 0 -15440 -15441 15442 -924 -15444 0 -15440 -15441 15442 -924 15445 0 c -1+1 --> 0 c ( b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ b^{33, 28}_0 ∧ p_924) -> (-b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ -b^{33, 29}_0) c in CNF: c -b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ -p_924 ∨ -b^{33, 29}_2 c -b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ -p_924 ∨ -b^{33, 29}_1 c -b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ -p_924 ∨ -b^{33, 29}_0 c in DIMACS: -15440 15441 -15442 -924 -15443 0 -15440 15441 -15442 -924 -15444 0 -15440 15441 -15442 -924 -15445 0 c 0+1 --> 1 c (-b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ -b^{33, 28}_0 ∧ p_924) -> (-b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ b^{33, 29}_0) c in CNF: c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ -p_924 ∨ -b^{33, 29}_2 c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ -p_924 ∨ -b^{33, 29}_1 c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ -p_924 ∨ b^{33, 29}_0 c in DIMACS: 15440 15441 15442 -924 -15443 0 15440 15441 15442 -924 -15444 0 15440 15441 15442 -924 15445 0 c 1+1 --> 2 c (-b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ b^{33, 28}_0 ∧ p_924) -> (-b^{33, 29}_2 ∧ b^{33, 29}_1 ∧ -b^{33, 29}_0) c in CNF: c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ -p_924 ∨ -b^{33, 29}_2 c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ -p_924 ∨ b^{33, 29}_1 c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ -p_924 ∨ -b^{33, 29}_0 c in DIMACS: 15440 15441 -15442 -924 -15443 0 15440 15441 -15442 -924 15444 0 15440 15441 -15442 -924 -15445 0 c 2+1 --> break c (-b^{33, 28}_2 ∧ b^{33, 28}_1 ∧ -b^{33, 28}_0 ∧ p_924) -> break c in CNF: c b^{33, 28}_2 ∨ -b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ -p_924 ∨ break c in DIMACS: 15440 -15441 15442 -924 1162 0 c 2-1 --> 1 c (-b^{33, 28}_2 ∧ b^{33, 28}_1 ∧ -b^{33, 28}_0 ∧ -p_924) -> (-b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ b^{33, 29}_0) c in CNF: c b^{33, 28}_2 ∨ -b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ p_924 ∨ -b^{33, 29}_2 c b^{33, 28}_2 ∨ -b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ p_924 ∨ -b^{33, 29}_1 c b^{33, 28}_2 ∨ -b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ p_924 ∨ b^{33, 29}_0 c in DIMACS: 15440 -15441 15442 924 -15443 0 15440 -15441 15442 924 -15444 0 15440 -15441 15442 924 15445 0 c 1-1 --> 0 c (-b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ b^{33, 28}_0 ∧ -p_924) -> (-b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ -b^{33, 29}_0) c in CNF: c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ p_924 ∨ -b^{33, 29}_2 c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ p_924 ∨ -b^{33, 29}_1 c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ p_924 ∨ -b^{33, 29}_0 c in DIMACS: 15440 15441 -15442 924 -15443 0 15440 15441 -15442 924 -15444 0 15440 15441 -15442 924 -15445 0 c 0-1 --> -1 c (-b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ -b^{33, 28}_0 ∧ -p_924) -> ( b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ b^{33, 29}_0) c in CNF: c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ p_924 ∨ b^{33, 29}_2 c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ p_924 ∨ -b^{33, 29}_1 c b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ p_924 ∨ b^{33, 29}_0 c in DIMACS: 15440 15441 15442 924 15443 0 15440 15441 15442 924 -15444 0 15440 15441 15442 924 15445 0 c -1-1 --> -2 c ( b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ b^{33, 28}_0 ∧ -p_924) -> ( b^{33, 29}_2 ∧ b^{33, 29}_1 ∧ -b^{33, 29}_0) c in CNF: c -b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ p_924 ∨ b^{33, 29}_2 c -b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ p_924 ∨ b^{33, 29}_1 c -b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ p_924 ∨ -b^{33, 29}_0 c in DIMACS: -15440 15441 -15442 924 15443 0 -15440 15441 -15442 924 15444 0 -15440 15441 -15442 924 -15445 0 c -2-1 --> break c ( b^{33, 28}_2 ∧ b^{33, 28}_1 ∧ -b^{33, 28}_0 ∧ -p_924) -> break c in CNF: c -b^{33, 28}_2 ∨ -b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ p_924 ∨ break c in DIMACS: -15440 -15441 15442 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 28}_2 ∧ -b^{33, 28}_1 ∧ -b^{33, 28}_0 ∧ true) c in CNF: c -b^{33, 28}_2 ∨ b^{33, 28}_1 ∨ b^{33, 28}_0 ∨ false c in DIMACS: -15440 15441 15442 0 c 3 does not represent an automaton state. c -(-b^{33, 28}_2 ∧ b^{33, 28}_1 ∧ b^{33, 28}_0 ∧ true) c in CNF: c b^{33, 28}_2 ∨ -b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ false c in DIMACS: 15440 -15441 -15442 0 c -3 does not represent an automaton state. c -( b^{33, 28}_2 ∧ b^{33, 28}_1 ∧ b^{33, 28}_0 ∧ true) c in CNF: c -b^{33, 28}_2 ∨ -b^{33, 28}_1 ∨ -b^{33, 28}_0 ∨ false c in DIMACS: -15440 -15441 -15442 0 c i = 29 c -2+1 --> -1 c ( b^{33, 29}_2 ∧ b^{33, 29}_1 ∧ -b^{33, 29}_0 ∧ p_957) -> ( b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ b^{33, 30}_0) c in CNF: c -b^{33, 29}_2 ∨ -b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ -p_957 ∨ b^{33, 30}_2 c -b^{33, 29}_2 ∨ -b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ -p_957 ∨ -b^{33, 30}_1 c -b^{33, 29}_2 ∨ -b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ -p_957 ∨ b^{33, 30}_0 c in DIMACS: -15443 -15444 15445 -957 15446 0 -15443 -15444 15445 -957 -15447 0 -15443 -15444 15445 -957 15448 0 c -1+1 --> 0 c ( b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ b^{33, 29}_0 ∧ p_957) -> (-b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ -b^{33, 30}_0) c in CNF: c -b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ -p_957 ∨ -b^{33, 30}_2 c -b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ -p_957 ∨ -b^{33, 30}_1 c -b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ -p_957 ∨ -b^{33, 30}_0 c in DIMACS: -15443 15444 -15445 -957 -15446 0 -15443 15444 -15445 -957 -15447 0 -15443 15444 -15445 -957 -15448 0 c 0+1 --> 1 c (-b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ -b^{33, 29}_0 ∧ p_957) -> (-b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ b^{33, 30}_0) c in CNF: c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ -p_957 ∨ -b^{33, 30}_2 c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ -p_957 ∨ -b^{33, 30}_1 c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ -p_957 ∨ b^{33, 30}_0 c in DIMACS: 15443 15444 15445 -957 -15446 0 15443 15444 15445 -957 -15447 0 15443 15444 15445 -957 15448 0 c 1+1 --> 2 c (-b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ b^{33, 29}_0 ∧ p_957) -> (-b^{33, 30}_2 ∧ b^{33, 30}_1 ∧ -b^{33, 30}_0) c in CNF: c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ -p_957 ∨ -b^{33, 30}_2 c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ -p_957 ∨ b^{33, 30}_1 c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ -p_957 ∨ -b^{33, 30}_0 c in DIMACS: 15443 15444 -15445 -957 -15446 0 15443 15444 -15445 -957 15447 0 15443 15444 -15445 -957 -15448 0 c 2+1 --> break c (-b^{33, 29}_2 ∧ b^{33, 29}_1 ∧ -b^{33, 29}_0 ∧ p_957) -> break c in CNF: c b^{33, 29}_2 ∨ -b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ -p_957 ∨ break c in DIMACS: 15443 -15444 15445 -957 1162 0 c 2-1 --> 1 c (-b^{33, 29}_2 ∧ b^{33, 29}_1 ∧ -b^{33, 29}_0 ∧ -p_957) -> (-b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ b^{33, 30}_0) c in CNF: c b^{33, 29}_2 ∨ -b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ p_957 ∨ -b^{33, 30}_2 c b^{33, 29}_2 ∨ -b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ p_957 ∨ -b^{33, 30}_1 c b^{33, 29}_2 ∨ -b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ p_957 ∨ b^{33, 30}_0 c in DIMACS: 15443 -15444 15445 957 -15446 0 15443 -15444 15445 957 -15447 0 15443 -15444 15445 957 15448 0 c 1-1 --> 0 c (-b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ b^{33, 29}_0 ∧ -p_957) -> (-b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ -b^{33, 30}_0) c in CNF: c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ p_957 ∨ -b^{33, 30}_2 c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ p_957 ∨ -b^{33, 30}_1 c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ p_957 ∨ -b^{33, 30}_0 c in DIMACS: 15443 15444 -15445 957 -15446 0 15443 15444 -15445 957 -15447 0 15443 15444 -15445 957 -15448 0 c 0-1 --> -1 c (-b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ -b^{33, 29}_0 ∧ -p_957) -> ( b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ b^{33, 30}_0) c in CNF: c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ p_957 ∨ b^{33, 30}_2 c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ p_957 ∨ -b^{33, 30}_1 c b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ p_957 ∨ b^{33, 30}_0 c in DIMACS: 15443 15444 15445 957 15446 0 15443 15444 15445 957 -15447 0 15443 15444 15445 957 15448 0 c -1-1 --> -2 c ( b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ b^{33, 29}_0 ∧ -p_957) -> ( b^{33, 30}_2 ∧ b^{33, 30}_1 ∧ -b^{33, 30}_0) c in CNF: c -b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ p_957 ∨ b^{33, 30}_2 c -b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ p_957 ∨ b^{33, 30}_1 c -b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ p_957 ∨ -b^{33, 30}_0 c in DIMACS: -15443 15444 -15445 957 15446 0 -15443 15444 -15445 957 15447 0 -15443 15444 -15445 957 -15448 0 c -2-1 --> break c ( b^{33, 29}_2 ∧ b^{33, 29}_1 ∧ -b^{33, 29}_0 ∧ -p_957) -> break c in CNF: c -b^{33, 29}_2 ∨ -b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ p_957 ∨ break c in DIMACS: -15443 -15444 15445 957 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 29}_2 ∧ -b^{33, 29}_1 ∧ -b^{33, 29}_0 ∧ true) c in CNF: c -b^{33, 29}_2 ∨ b^{33, 29}_1 ∨ b^{33, 29}_0 ∨ false c in DIMACS: -15443 15444 15445 0 c 3 does not represent an automaton state. c -(-b^{33, 29}_2 ∧ b^{33, 29}_1 ∧ b^{33, 29}_0 ∧ true) c in CNF: c b^{33, 29}_2 ∨ -b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ false c in DIMACS: 15443 -15444 -15445 0 c -3 does not represent an automaton state. c -( b^{33, 29}_2 ∧ b^{33, 29}_1 ∧ b^{33, 29}_0 ∧ true) c in CNF: c -b^{33, 29}_2 ∨ -b^{33, 29}_1 ∨ -b^{33, 29}_0 ∨ false c in DIMACS: -15443 -15444 -15445 0 c i = 30 c -2+1 --> -1 c ( b^{33, 30}_2 ∧ b^{33, 30}_1 ∧ -b^{33, 30}_0 ∧ p_990) -> ( b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ b^{33, 31}_0) c in CNF: c -b^{33, 30}_2 ∨ -b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ -p_990 ∨ b^{33, 31}_2 c -b^{33, 30}_2 ∨ -b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ -p_990 ∨ -b^{33, 31}_1 c -b^{33, 30}_2 ∨ -b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ -p_990 ∨ b^{33, 31}_0 c in DIMACS: -15446 -15447 15448 -990 15449 0 -15446 -15447 15448 -990 -15450 0 -15446 -15447 15448 -990 15451 0 c -1+1 --> 0 c ( b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ b^{33, 30}_0 ∧ p_990) -> (-b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ -b^{33, 31}_0) c in CNF: c -b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ -p_990 ∨ -b^{33, 31}_2 c -b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ -p_990 ∨ -b^{33, 31}_1 c -b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ -p_990 ∨ -b^{33, 31}_0 c in DIMACS: -15446 15447 -15448 -990 -15449 0 -15446 15447 -15448 -990 -15450 0 -15446 15447 -15448 -990 -15451 0 c 0+1 --> 1 c (-b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ -b^{33, 30}_0 ∧ p_990) -> (-b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ b^{33, 31}_0) c in CNF: c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ -p_990 ∨ -b^{33, 31}_2 c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ -p_990 ∨ -b^{33, 31}_1 c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ -p_990 ∨ b^{33, 31}_0 c in DIMACS: 15446 15447 15448 -990 -15449 0 15446 15447 15448 -990 -15450 0 15446 15447 15448 -990 15451 0 c 1+1 --> 2 c (-b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ b^{33, 30}_0 ∧ p_990) -> (-b^{33, 31}_2 ∧ b^{33, 31}_1 ∧ -b^{33, 31}_0) c in CNF: c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ -p_990 ∨ -b^{33, 31}_2 c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ -p_990 ∨ b^{33, 31}_1 c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ -p_990 ∨ -b^{33, 31}_0 c in DIMACS: 15446 15447 -15448 -990 -15449 0 15446 15447 -15448 -990 15450 0 15446 15447 -15448 -990 -15451 0 c 2+1 --> break c (-b^{33, 30}_2 ∧ b^{33, 30}_1 ∧ -b^{33, 30}_0 ∧ p_990) -> break c in CNF: c b^{33, 30}_2 ∨ -b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ -p_990 ∨ break c in DIMACS: 15446 -15447 15448 -990 1162 0 c 2-1 --> 1 c (-b^{33, 30}_2 ∧ b^{33, 30}_1 ∧ -b^{33, 30}_0 ∧ -p_990) -> (-b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ b^{33, 31}_0) c in CNF: c b^{33, 30}_2 ∨ -b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ p_990 ∨ -b^{33, 31}_2 c b^{33, 30}_2 ∨ -b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ p_990 ∨ -b^{33, 31}_1 c b^{33, 30}_2 ∨ -b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ p_990 ∨ b^{33, 31}_0 c in DIMACS: 15446 -15447 15448 990 -15449 0 15446 -15447 15448 990 -15450 0 15446 -15447 15448 990 15451 0 c 1-1 --> 0 c (-b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ b^{33, 30}_0 ∧ -p_990) -> (-b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ -b^{33, 31}_0) c in CNF: c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ p_990 ∨ -b^{33, 31}_2 c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ p_990 ∨ -b^{33, 31}_1 c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ p_990 ∨ -b^{33, 31}_0 c in DIMACS: 15446 15447 -15448 990 -15449 0 15446 15447 -15448 990 -15450 0 15446 15447 -15448 990 -15451 0 c 0-1 --> -1 c (-b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ -b^{33, 30}_0 ∧ -p_990) -> ( b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ b^{33, 31}_0) c in CNF: c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ p_990 ∨ b^{33, 31}_2 c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ p_990 ∨ -b^{33, 31}_1 c b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ p_990 ∨ b^{33, 31}_0 c in DIMACS: 15446 15447 15448 990 15449 0 15446 15447 15448 990 -15450 0 15446 15447 15448 990 15451 0 c -1-1 --> -2 c ( b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ b^{33, 30}_0 ∧ -p_990) -> ( b^{33, 31}_2 ∧ b^{33, 31}_1 ∧ -b^{33, 31}_0) c in CNF: c -b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ p_990 ∨ b^{33, 31}_2 c -b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ p_990 ∨ b^{33, 31}_1 c -b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ p_990 ∨ -b^{33, 31}_0 c in DIMACS: -15446 15447 -15448 990 15449 0 -15446 15447 -15448 990 15450 0 -15446 15447 -15448 990 -15451 0 c -2-1 --> break c ( b^{33, 30}_2 ∧ b^{33, 30}_1 ∧ -b^{33, 30}_0 ∧ -p_990) -> break c in CNF: c -b^{33, 30}_2 ∨ -b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ p_990 ∨ break c in DIMACS: -15446 -15447 15448 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 30}_2 ∧ -b^{33, 30}_1 ∧ -b^{33, 30}_0 ∧ true) c in CNF: c -b^{33, 30}_2 ∨ b^{33, 30}_1 ∨ b^{33, 30}_0 ∨ false c in DIMACS: -15446 15447 15448 0 c 3 does not represent an automaton state. c -(-b^{33, 30}_2 ∧ b^{33, 30}_1 ∧ b^{33, 30}_0 ∧ true) c in CNF: c b^{33, 30}_2 ∨ -b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ false c in DIMACS: 15446 -15447 -15448 0 c -3 does not represent an automaton state. c -( b^{33, 30}_2 ∧ b^{33, 30}_1 ∧ b^{33, 30}_0 ∧ true) c in CNF: c -b^{33, 30}_2 ∨ -b^{33, 30}_1 ∨ -b^{33, 30}_0 ∨ false c in DIMACS: -15446 -15447 -15448 0 c i = 31 c -2+1 --> -1 c ( b^{33, 31}_2 ∧ b^{33, 31}_1 ∧ -b^{33, 31}_0 ∧ p_1023) -> ( b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ b^{33, 32}_0) c in CNF: c -b^{33, 31}_2 ∨ -b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ -p_1023 ∨ b^{33, 32}_2 c -b^{33, 31}_2 ∨ -b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ -p_1023 ∨ -b^{33, 32}_1 c -b^{33, 31}_2 ∨ -b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ -p_1023 ∨ b^{33, 32}_0 c in DIMACS: -15449 -15450 15451 -1023 15452 0 -15449 -15450 15451 -1023 -15453 0 -15449 -15450 15451 -1023 15454 0 c -1+1 --> 0 c ( b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ b^{33, 31}_0 ∧ p_1023) -> (-b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ -b^{33, 32}_0) c in CNF: c -b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ -p_1023 ∨ -b^{33, 32}_2 c -b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ -p_1023 ∨ -b^{33, 32}_1 c -b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ -p_1023 ∨ -b^{33, 32}_0 c in DIMACS: -15449 15450 -15451 -1023 -15452 0 -15449 15450 -15451 -1023 -15453 0 -15449 15450 -15451 -1023 -15454 0 c 0+1 --> 1 c (-b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ -b^{33, 31}_0 ∧ p_1023) -> (-b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ b^{33, 32}_0) c in CNF: c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ -p_1023 ∨ -b^{33, 32}_2 c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ -p_1023 ∨ -b^{33, 32}_1 c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ -p_1023 ∨ b^{33, 32}_0 c in DIMACS: 15449 15450 15451 -1023 -15452 0 15449 15450 15451 -1023 -15453 0 15449 15450 15451 -1023 15454 0 c 1+1 --> 2 c (-b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ b^{33, 31}_0 ∧ p_1023) -> (-b^{33, 32}_2 ∧ b^{33, 32}_1 ∧ -b^{33, 32}_0) c in CNF: c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ -p_1023 ∨ -b^{33, 32}_2 c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ -p_1023 ∨ b^{33, 32}_1 c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ -p_1023 ∨ -b^{33, 32}_0 c in DIMACS: 15449 15450 -15451 -1023 -15452 0 15449 15450 -15451 -1023 15453 0 15449 15450 -15451 -1023 -15454 0 c 2+1 --> break c (-b^{33, 31}_2 ∧ b^{33, 31}_1 ∧ -b^{33, 31}_0 ∧ p_1023) -> break c in CNF: c b^{33, 31}_2 ∨ -b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ -p_1023 ∨ break c in DIMACS: 15449 -15450 15451 -1023 1162 0 c 2-1 --> 1 c (-b^{33, 31}_2 ∧ b^{33, 31}_1 ∧ -b^{33, 31}_0 ∧ -p_1023) -> (-b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ b^{33, 32}_0) c in CNF: c b^{33, 31}_2 ∨ -b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ p_1023 ∨ -b^{33, 32}_2 c b^{33, 31}_2 ∨ -b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ p_1023 ∨ -b^{33, 32}_1 c b^{33, 31}_2 ∨ -b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ p_1023 ∨ b^{33, 32}_0 c in DIMACS: 15449 -15450 15451 1023 -15452 0 15449 -15450 15451 1023 -15453 0 15449 -15450 15451 1023 15454 0 c 1-1 --> 0 c (-b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ b^{33, 31}_0 ∧ -p_1023) -> (-b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ -b^{33, 32}_0) c in CNF: c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ p_1023 ∨ -b^{33, 32}_2 c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ p_1023 ∨ -b^{33, 32}_1 c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ p_1023 ∨ -b^{33, 32}_0 c in DIMACS: 15449 15450 -15451 1023 -15452 0 15449 15450 -15451 1023 -15453 0 15449 15450 -15451 1023 -15454 0 c 0-1 --> -1 c (-b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ -b^{33, 31}_0 ∧ -p_1023) -> ( b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ b^{33, 32}_0) c in CNF: c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ p_1023 ∨ b^{33, 32}_2 c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ p_1023 ∨ -b^{33, 32}_1 c b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ p_1023 ∨ b^{33, 32}_0 c in DIMACS: 15449 15450 15451 1023 15452 0 15449 15450 15451 1023 -15453 0 15449 15450 15451 1023 15454 0 c -1-1 --> -2 c ( b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ b^{33, 31}_0 ∧ -p_1023) -> ( b^{33, 32}_2 ∧ b^{33, 32}_1 ∧ -b^{33, 32}_0) c in CNF: c -b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ p_1023 ∨ b^{33, 32}_2 c -b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ p_1023 ∨ b^{33, 32}_1 c -b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ p_1023 ∨ -b^{33, 32}_0 c in DIMACS: -15449 15450 -15451 1023 15452 0 -15449 15450 -15451 1023 15453 0 -15449 15450 -15451 1023 -15454 0 c -2-1 --> break c ( b^{33, 31}_2 ∧ b^{33, 31}_1 ∧ -b^{33, 31}_0 ∧ -p_1023) -> break c in CNF: c -b^{33, 31}_2 ∨ -b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ p_1023 ∨ break c in DIMACS: -15449 -15450 15451 1023 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 31}_2 ∧ -b^{33, 31}_1 ∧ -b^{33, 31}_0 ∧ true) c in CNF: c -b^{33, 31}_2 ∨ b^{33, 31}_1 ∨ b^{33, 31}_0 ∨ false c in DIMACS: -15449 15450 15451 0 c 3 does not represent an automaton state. c -(-b^{33, 31}_2 ∧ b^{33, 31}_1 ∧ b^{33, 31}_0 ∧ true) c in CNF: c b^{33, 31}_2 ∨ -b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ false c in DIMACS: 15449 -15450 -15451 0 c -3 does not represent an automaton state. c -( b^{33, 31}_2 ∧ b^{33, 31}_1 ∧ b^{33, 31}_0 ∧ true) c in CNF: c -b^{33, 31}_2 ∨ -b^{33, 31}_1 ∨ -b^{33, 31}_0 ∨ false c in DIMACS: -15449 -15450 -15451 0 c i = 32 c -2+1 --> -1 c ( b^{33, 32}_2 ∧ b^{33, 32}_1 ∧ -b^{33, 32}_0 ∧ p_1056) -> ( b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ b^{33, 33}_0) c in CNF: c -b^{33, 32}_2 ∨ -b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ -p_1056 ∨ b^{33, 33}_2 c -b^{33, 32}_2 ∨ -b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ -p_1056 ∨ -b^{33, 33}_1 c -b^{33, 32}_2 ∨ -b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ -p_1056 ∨ b^{33, 33}_0 c in DIMACS: -15452 -15453 15454 -1056 15455 0 -15452 -15453 15454 -1056 -15456 0 -15452 -15453 15454 -1056 15457 0 c -1+1 --> 0 c ( b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ b^{33, 32}_0 ∧ p_1056) -> (-b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ -b^{33, 33}_0) c in CNF: c -b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ -p_1056 ∨ -b^{33, 33}_2 c -b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ -p_1056 ∨ -b^{33, 33}_1 c -b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ -p_1056 ∨ -b^{33, 33}_0 c in DIMACS: -15452 15453 -15454 -1056 -15455 0 -15452 15453 -15454 -1056 -15456 0 -15452 15453 -15454 -1056 -15457 0 c 0+1 --> 1 c (-b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ -b^{33, 32}_0 ∧ p_1056) -> (-b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ b^{33, 33}_0) c in CNF: c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ -p_1056 ∨ -b^{33, 33}_2 c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ -p_1056 ∨ -b^{33, 33}_1 c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ -p_1056 ∨ b^{33, 33}_0 c in DIMACS: 15452 15453 15454 -1056 -15455 0 15452 15453 15454 -1056 -15456 0 15452 15453 15454 -1056 15457 0 c 1+1 --> 2 c (-b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ b^{33, 32}_0 ∧ p_1056) -> (-b^{33, 33}_2 ∧ b^{33, 33}_1 ∧ -b^{33, 33}_0) c in CNF: c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ -p_1056 ∨ -b^{33, 33}_2 c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ -p_1056 ∨ b^{33, 33}_1 c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ -p_1056 ∨ -b^{33, 33}_0 c in DIMACS: 15452 15453 -15454 -1056 -15455 0 15452 15453 -15454 -1056 15456 0 15452 15453 -15454 -1056 -15457 0 c 2+1 --> break c (-b^{33, 32}_2 ∧ b^{33, 32}_1 ∧ -b^{33, 32}_0 ∧ p_1056) -> break c in CNF: c b^{33, 32}_2 ∨ -b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ -p_1056 ∨ break c in DIMACS: 15452 -15453 15454 -1056 1162 0 c 2-1 --> 1 c (-b^{33, 32}_2 ∧ b^{33, 32}_1 ∧ -b^{33, 32}_0 ∧ -p_1056) -> (-b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ b^{33, 33}_0) c in CNF: c b^{33, 32}_2 ∨ -b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ p_1056 ∨ -b^{33, 33}_2 c b^{33, 32}_2 ∨ -b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ p_1056 ∨ -b^{33, 33}_1 c b^{33, 32}_2 ∨ -b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ p_1056 ∨ b^{33, 33}_0 c in DIMACS: 15452 -15453 15454 1056 -15455 0 15452 -15453 15454 1056 -15456 0 15452 -15453 15454 1056 15457 0 c 1-1 --> 0 c (-b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ b^{33, 32}_0 ∧ -p_1056) -> (-b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ -b^{33, 33}_0) c in CNF: c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ p_1056 ∨ -b^{33, 33}_2 c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ p_1056 ∨ -b^{33, 33}_1 c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ p_1056 ∨ -b^{33, 33}_0 c in DIMACS: 15452 15453 -15454 1056 -15455 0 15452 15453 -15454 1056 -15456 0 15452 15453 -15454 1056 -15457 0 c 0-1 --> -1 c (-b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ -b^{33, 32}_0 ∧ -p_1056) -> ( b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ b^{33, 33}_0) c in CNF: c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ p_1056 ∨ b^{33, 33}_2 c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ p_1056 ∨ -b^{33, 33}_1 c b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ p_1056 ∨ b^{33, 33}_0 c in DIMACS: 15452 15453 15454 1056 15455 0 15452 15453 15454 1056 -15456 0 15452 15453 15454 1056 15457 0 c -1-1 --> -2 c ( b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ b^{33, 32}_0 ∧ -p_1056) -> ( b^{33, 33}_2 ∧ b^{33, 33}_1 ∧ -b^{33, 33}_0) c in CNF: c -b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ p_1056 ∨ b^{33, 33}_2 c -b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ p_1056 ∨ b^{33, 33}_1 c -b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ p_1056 ∨ -b^{33, 33}_0 c in DIMACS: -15452 15453 -15454 1056 15455 0 -15452 15453 -15454 1056 15456 0 -15452 15453 -15454 1056 -15457 0 c -2-1 --> break c ( b^{33, 32}_2 ∧ b^{33, 32}_1 ∧ -b^{33, 32}_0 ∧ -p_1056) -> break c in CNF: c -b^{33, 32}_2 ∨ -b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ p_1056 ∨ break c in DIMACS: -15452 -15453 15454 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 32}_2 ∧ -b^{33, 32}_1 ∧ -b^{33, 32}_0 ∧ true) c in CNF: c -b^{33, 32}_2 ∨ b^{33, 32}_1 ∨ b^{33, 32}_0 ∨ false c in DIMACS: -15452 15453 15454 0 c 3 does not represent an automaton state. c -(-b^{33, 32}_2 ∧ b^{33, 32}_1 ∧ b^{33, 32}_0 ∧ true) c in CNF: c b^{33, 32}_2 ∨ -b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ false c in DIMACS: 15452 -15453 -15454 0 c -3 does not represent an automaton state. c -( b^{33, 32}_2 ∧ b^{33, 32}_1 ∧ b^{33, 32}_0 ∧ true) c in CNF: c -b^{33, 32}_2 ∨ -b^{33, 32}_1 ∨ -b^{33, 32}_0 ∨ false c in DIMACS: -15452 -15453 -15454 0 c i = 33 c -2+1 --> -1 c ( b^{33, 33}_2 ∧ b^{33, 33}_1 ∧ -b^{33, 33}_0 ∧ p_1089) -> ( b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ b^{33, 34}_0) c in CNF: c -b^{33, 33}_2 ∨ -b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ -p_1089 ∨ b^{33, 34}_2 c -b^{33, 33}_2 ∨ -b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ -p_1089 ∨ -b^{33, 34}_1 c -b^{33, 33}_2 ∨ -b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ -p_1089 ∨ b^{33, 34}_0 c in DIMACS: -15455 -15456 15457 -1089 15458 0 -15455 -15456 15457 -1089 -15459 0 -15455 -15456 15457 -1089 15460 0 c -1+1 --> 0 c ( b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ b^{33, 33}_0 ∧ p_1089) -> (-b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ -b^{33, 34}_0) c in CNF: c -b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ -p_1089 ∨ -b^{33, 34}_2 c -b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ -p_1089 ∨ -b^{33, 34}_1 c -b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ -p_1089 ∨ -b^{33, 34}_0 c in DIMACS: -15455 15456 -15457 -1089 -15458 0 -15455 15456 -15457 -1089 -15459 0 -15455 15456 -15457 -1089 -15460 0 c 0+1 --> 1 c (-b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ -b^{33, 33}_0 ∧ p_1089) -> (-b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ b^{33, 34}_0) c in CNF: c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ -p_1089 ∨ -b^{33, 34}_2 c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ -p_1089 ∨ -b^{33, 34}_1 c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ -p_1089 ∨ b^{33, 34}_0 c in DIMACS: 15455 15456 15457 -1089 -15458 0 15455 15456 15457 -1089 -15459 0 15455 15456 15457 -1089 15460 0 c 1+1 --> 2 c (-b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ b^{33, 33}_0 ∧ p_1089) -> (-b^{33, 34}_2 ∧ b^{33, 34}_1 ∧ -b^{33, 34}_0) c in CNF: c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ -p_1089 ∨ -b^{33, 34}_2 c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ -p_1089 ∨ b^{33, 34}_1 c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ -p_1089 ∨ -b^{33, 34}_0 c in DIMACS: 15455 15456 -15457 -1089 -15458 0 15455 15456 -15457 -1089 15459 0 15455 15456 -15457 -1089 -15460 0 c 2+1 --> break c (-b^{33, 33}_2 ∧ b^{33, 33}_1 ∧ -b^{33, 33}_0 ∧ p_1089) -> break c in CNF: c b^{33, 33}_2 ∨ -b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ -p_1089 ∨ break c in DIMACS: 15455 -15456 15457 -1089 1162 0 c 2-1 --> 1 c (-b^{33, 33}_2 ∧ b^{33, 33}_1 ∧ -b^{33, 33}_0 ∧ -p_1089) -> (-b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ b^{33, 34}_0) c in CNF: c b^{33, 33}_2 ∨ -b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ p_1089 ∨ -b^{33, 34}_2 c b^{33, 33}_2 ∨ -b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ p_1089 ∨ -b^{33, 34}_1 c b^{33, 33}_2 ∨ -b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ p_1089 ∨ b^{33, 34}_0 c in DIMACS: 15455 -15456 15457 1089 -15458 0 15455 -15456 15457 1089 -15459 0 15455 -15456 15457 1089 15460 0 c 1-1 --> 0 c (-b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ b^{33, 33}_0 ∧ -p_1089) -> (-b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ -b^{33, 34}_0) c in CNF: c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ p_1089 ∨ -b^{33, 34}_2 c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ p_1089 ∨ -b^{33, 34}_1 c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ p_1089 ∨ -b^{33, 34}_0 c in DIMACS: 15455 15456 -15457 1089 -15458 0 15455 15456 -15457 1089 -15459 0 15455 15456 -15457 1089 -15460 0 c 0-1 --> -1 c (-b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ -b^{33, 33}_0 ∧ -p_1089) -> ( b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ b^{33, 34}_0) c in CNF: c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ p_1089 ∨ b^{33, 34}_2 c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ p_1089 ∨ -b^{33, 34}_1 c b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ p_1089 ∨ b^{33, 34}_0 c in DIMACS: 15455 15456 15457 1089 15458 0 15455 15456 15457 1089 -15459 0 15455 15456 15457 1089 15460 0 c -1-1 --> -2 c ( b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ b^{33, 33}_0 ∧ -p_1089) -> ( b^{33, 34}_2 ∧ b^{33, 34}_1 ∧ -b^{33, 34}_0) c in CNF: c -b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ p_1089 ∨ b^{33, 34}_2 c -b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ p_1089 ∨ b^{33, 34}_1 c -b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ p_1089 ∨ -b^{33, 34}_0 c in DIMACS: -15455 15456 -15457 1089 15458 0 -15455 15456 -15457 1089 15459 0 -15455 15456 -15457 1089 -15460 0 c -2-1 --> break c ( b^{33, 33}_2 ∧ b^{33, 33}_1 ∧ -b^{33, 33}_0 ∧ -p_1089) -> break c in CNF: c -b^{33, 33}_2 ∨ -b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ p_1089 ∨ break c in DIMACS: -15455 -15456 15457 1089 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 33}_2 ∧ -b^{33, 33}_1 ∧ -b^{33, 33}_0 ∧ true) c in CNF: c -b^{33, 33}_2 ∨ b^{33, 33}_1 ∨ b^{33, 33}_0 ∨ false c in DIMACS: -15455 15456 15457 0 c 3 does not represent an automaton state. c -(-b^{33, 33}_2 ∧ b^{33, 33}_1 ∧ b^{33, 33}_0 ∧ true) c in CNF: c b^{33, 33}_2 ∨ -b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ false c in DIMACS: 15455 -15456 -15457 0 c -3 does not represent an automaton state. c -( b^{33, 33}_2 ∧ b^{33, 33}_1 ∧ b^{33, 33}_0 ∧ true) c in CNF: c -b^{33, 33}_2 ∨ -b^{33, 33}_1 ∨ -b^{33, 33}_0 ∨ false c in DIMACS: -15455 -15456 -15457 0 c i = 34 c -2+1 --> -1 c ( b^{33, 34}_2 ∧ b^{33, 34}_1 ∧ -b^{33, 34}_0 ∧ p_1122) -> ( b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ b^{33, 35}_0) c in CNF: c -b^{33, 34}_2 ∨ -b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ -p_1122 ∨ b^{33, 35}_2 c -b^{33, 34}_2 ∨ -b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ -p_1122 ∨ -b^{33, 35}_1 c -b^{33, 34}_2 ∨ -b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ -p_1122 ∨ b^{33, 35}_0 c in DIMACS: -15458 -15459 15460 -1122 15461 0 -15458 -15459 15460 -1122 -15462 0 -15458 -15459 15460 -1122 15463 0 c -1+1 --> 0 c ( b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ b^{33, 34}_0 ∧ p_1122) -> (-b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ -b^{33, 35}_0) c in CNF: c -b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ -p_1122 ∨ -b^{33, 35}_2 c -b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ -p_1122 ∨ -b^{33, 35}_1 c -b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ -p_1122 ∨ -b^{33, 35}_0 c in DIMACS: -15458 15459 -15460 -1122 -15461 0 -15458 15459 -15460 -1122 -15462 0 -15458 15459 -15460 -1122 -15463 0 c 0+1 --> 1 c (-b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ -b^{33, 34}_0 ∧ p_1122) -> (-b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ b^{33, 35}_0) c in CNF: c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ -p_1122 ∨ -b^{33, 35}_2 c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ -p_1122 ∨ -b^{33, 35}_1 c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ -p_1122 ∨ b^{33, 35}_0 c in DIMACS: 15458 15459 15460 -1122 -15461 0 15458 15459 15460 -1122 -15462 0 15458 15459 15460 -1122 15463 0 c 1+1 --> 2 c (-b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ b^{33, 34}_0 ∧ p_1122) -> (-b^{33, 35}_2 ∧ b^{33, 35}_1 ∧ -b^{33, 35}_0) c in CNF: c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ -p_1122 ∨ -b^{33, 35}_2 c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ -p_1122 ∨ b^{33, 35}_1 c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ -p_1122 ∨ -b^{33, 35}_0 c in DIMACS: 15458 15459 -15460 -1122 -15461 0 15458 15459 -15460 -1122 15462 0 15458 15459 -15460 -1122 -15463 0 c 2+1 --> break c (-b^{33, 34}_2 ∧ b^{33, 34}_1 ∧ -b^{33, 34}_0 ∧ p_1122) -> break c in CNF: c b^{33, 34}_2 ∨ -b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ -p_1122 ∨ break c in DIMACS: 15458 -15459 15460 -1122 1162 0 c 2-1 --> 1 c (-b^{33, 34}_2 ∧ b^{33, 34}_1 ∧ -b^{33, 34}_0 ∧ -p_1122) -> (-b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ b^{33, 35}_0) c in CNF: c b^{33, 34}_2 ∨ -b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ p_1122 ∨ -b^{33, 35}_2 c b^{33, 34}_2 ∨ -b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ p_1122 ∨ -b^{33, 35}_1 c b^{33, 34}_2 ∨ -b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ p_1122 ∨ b^{33, 35}_0 c in DIMACS: 15458 -15459 15460 1122 -15461 0 15458 -15459 15460 1122 -15462 0 15458 -15459 15460 1122 15463 0 c 1-1 --> 0 c (-b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ b^{33, 34}_0 ∧ -p_1122) -> (-b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ -b^{33, 35}_0) c in CNF: c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ p_1122 ∨ -b^{33, 35}_2 c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ p_1122 ∨ -b^{33, 35}_1 c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ p_1122 ∨ -b^{33, 35}_0 c in DIMACS: 15458 15459 -15460 1122 -15461 0 15458 15459 -15460 1122 -15462 0 15458 15459 -15460 1122 -15463 0 c 0-1 --> -1 c (-b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ -b^{33, 34}_0 ∧ -p_1122) -> ( b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ b^{33, 35}_0) c in CNF: c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ p_1122 ∨ b^{33, 35}_2 c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ p_1122 ∨ -b^{33, 35}_1 c b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ p_1122 ∨ b^{33, 35}_0 c in DIMACS: 15458 15459 15460 1122 15461 0 15458 15459 15460 1122 -15462 0 15458 15459 15460 1122 15463 0 c -1-1 --> -2 c ( b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ b^{33, 34}_0 ∧ -p_1122) -> ( b^{33, 35}_2 ∧ b^{33, 35}_1 ∧ -b^{33, 35}_0) c in CNF: c -b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ p_1122 ∨ b^{33, 35}_2 c -b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ p_1122 ∨ b^{33, 35}_1 c -b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ p_1122 ∨ -b^{33, 35}_0 c in DIMACS: -15458 15459 -15460 1122 15461 0 -15458 15459 -15460 1122 15462 0 -15458 15459 -15460 1122 -15463 0 c -2-1 --> break c ( b^{33, 34}_2 ∧ b^{33, 34}_1 ∧ -b^{33, 34}_0 ∧ -p_1122) -> break c in CNF: c -b^{33, 34}_2 ∨ -b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ p_1122 ∨ break c in DIMACS: -15458 -15459 15460 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 34}_2 ∧ -b^{33, 34}_1 ∧ -b^{33, 34}_0 ∧ true) c in CNF: c -b^{33, 34}_2 ∨ b^{33, 34}_1 ∨ b^{33, 34}_0 ∨ false c in DIMACS: -15458 15459 15460 0 c 3 does not represent an automaton state. c -(-b^{33, 34}_2 ∧ b^{33, 34}_1 ∧ b^{33, 34}_0 ∧ true) c in CNF: c b^{33, 34}_2 ∨ -b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ false c in DIMACS: 15458 -15459 -15460 0 c -3 does not represent an automaton state. c -( b^{33, 34}_2 ∧ b^{33, 34}_1 ∧ b^{33, 34}_0 ∧ true) c in CNF: c -b^{33, 34}_2 ∨ -b^{33, 34}_1 ∨ -b^{33, 34}_0 ∨ false c in DIMACS: -15458 -15459 -15460 0 c i = 35 c -2+1 --> -1 c ( b^{33, 35}_2 ∧ b^{33, 35}_1 ∧ -b^{33, 35}_0 ∧ p_1155) -> ( b^{33, 36}_2 ∧ -b^{33, 36}_1 ∧ b^{33, 36}_0) c in CNF: c -b^{33, 35}_2 ∨ -b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ -p_1155 ∨ b^{33, 36}_2 c -b^{33, 35}_2 ∨ -b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ -p_1155 ∨ -b^{33, 36}_1 c -b^{33, 35}_2 ∨ -b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ -p_1155 ∨ b^{33, 36}_0 c in DIMACS: -15461 -15462 15463 -1155 15464 0 -15461 -15462 15463 -1155 -15465 0 -15461 -15462 15463 -1155 15466 0 c -1+1 --> 0 c ( b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ b^{33, 35}_0 ∧ p_1155) -> (-b^{33, 36}_2 ∧ -b^{33, 36}_1 ∧ -b^{33, 36}_0) c in CNF: c -b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ -p_1155 ∨ -b^{33, 36}_2 c -b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ -p_1155 ∨ -b^{33, 36}_1 c -b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ -p_1155 ∨ -b^{33, 36}_0 c in DIMACS: -15461 15462 -15463 -1155 -15464 0 -15461 15462 -15463 -1155 -15465 0 -15461 15462 -15463 -1155 -15466 0 c 0+1 --> 1 c (-b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ -b^{33, 35}_0 ∧ p_1155) -> (-b^{33, 36}_2 ∧ -b^{33, 36}_1 ∧ b^{33, 36}_0) c in CNF: c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ -p_1155 ∨ -b^{33, 36}_2 c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ -p_1155 ∨ -b^{33, 36}_1 c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ -p_1155 ∨ b^{33, 36}_0 c in DIMACS: 15461 15462 15463 -1155 -15464 0 15461 15462 15463 -1155 -15465 0 15461 15462 15463 -1155 15466 0 c 1+1 --> 2 c (-b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ b^{33, 35}_0 ∧ p_1155) -> (-b^{33, 36}_2 ∧ b^{33, 36}_1 ∧ -b^{33, 36}_0) c in CNF: c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ -p_1155 ∨ -b^{33, 36}_2 c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ -p_1155 ∨ b^{33, 36}_1 c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ -p_1155 ∨ -b^{33, 36}_0 c in DIMACS: 15461 15462 -15463 -1155 -15464 0 15461 15462 -15463 -1155 15465 0 15461 15462 -15463 -1155 -15466 0 c 2+1 --> break c (-b^{33, 35}_2 ∧ b^{33, 35}_1 ∧ -b^{33, 35}_0 ∧ p_1155) -> break c in CNF: c b^{33, 35}_2 ∨ -b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ -p_1155 ∨ break c in DIMACS: 15461 -15462 15463 -1155 1162 0 c 2-1 --> 1 c (-b^{33, 35}_2 ∧ b^{33, 35}_1 ∧ -b^{33, 35}_0 ∧ -p_1155) -> (-b^{33, 36}_2 ∧ -b^{33, 36}_1 ∧ b^{33, 36}_0) c in CNF: c b^{33, 35}_2 ∨ -b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ p_1155 ∨ -b^{33, 36}_2 c b^{33, 35}_2 ∨ -b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ p_1155 ∨ -b^{33, 36}_1 c b^{33, 35}_2 ∨ -b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ p_1155 ∨ b^{33, 36}_0 c in DIMACS: 15461 -15462 15463 1155 -15464 0 15461 -15462 15463 1155 -15465 0 15461 -15462 15463 1155 15466 0 c 1-1 --> 0 c (-b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ b^{33, 35}_0 ∧ -p_1155) -> (-b^{33, 36}_2 ∧ -b^{33, 36}_1 ∧ -b^{33, 36}_0) c in CNF: c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ p_1155 ∨ -b^{33, 36}_2 c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ p_1155 ∨ -b^{33, 36}_1 c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ p_1155 ∨ -b^{33, 36}_0 c in DIMACS: 15461 15462 -15463 1155 -15464 0 15461 15462 -15463 1155 -15465 0 15461 15462 -15463 1155 -15466 0 c 0-1 --> -1 c (-b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ -b^{33, 35}_0 ∧ -p_1155) -> ( b^{33, 36}_2 ∧ -b^{33, 36}_1 ∧ b^{33, 36}_0) c in CNF: c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ p_1155 ∨ b^{33, 36}_2 c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ p_1155 ∨ -b^{33, 36}_1 c b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ p_1155 ∨ b^{33, 36}_0 c in DIMACS: 15461 15462 15463 1155 15464 0 15461 15462 15463 1155 -15465 0 15461 15462 15463 1155 15466 0 c -1-1 --> -2 c ( b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ b^{33, 35}_0 ∧ -p_1155) -> ( b^{33, 36}_2 ∧ b^{33, 36}_1 ∧ -b^{33, 36}_0) c in CNF: c -b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ p_1155 ∨ b^{33, 36}_2 c -b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ p_1155 ∨ b^{33, 36}_1 c -b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ p_1155 ∨ -b^{33, 36}_0 c in DIMACS: -15461 15462 -15463 1155 15464 0 -15461 15462 -15463 1155 15465 0 -15461 15462 -15463 1155 -15466 0 c -2-1 --> break c ( b^{33, 35}_2 ∧ b^{33, 35}_1 ∧ -b^{33, 35}_0 ∧ -p_1155) -> break c in CNF: c -b^{33, 35}_2 ∨ -b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ p_1155 ∨ break c in DIMACS: -15461 -15462 15463 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{33, 35}_2 ∧ -b^{33, 35}_1 ∧ -b^{33, 35}_0 ∧ true) c in CNF: c -b^{33, 35}_2 ∨ b^{33, 35}_1 ∨ b^{33, 35}_0 ∨ false c in DIMACS: -15461 15462 15463 0 c 3 does not represent an automaton state. c -(-b^{33, 35}_2 ∧ b^{33, 35}_1 ∧ b^{33, 35}_0 ∧ true) c in CNF: c b^{33, 35}_2 ∨ -b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ false c in DIMACS: 15461 -15462 -15463 0 c -3 does not represent an automaton state. c -( b^{33, 35}_2 ∧ b^{33, 35}_1 ∧ b^{33, 35}_0 ∧ true) c in CNF: c -b^{33, 35}_2 ∨ -b^{33, 35}_1 ∨ -b^{33, 35}_0 ∨ false c in DIMACS: -15461 -15462 -15463 0 c INIT for k = 34 c -b^{34, 1}_2 c -b^{34, 1}_1 c -b^{34, 1}_0 c in DIMACS: -15467 0 -15468 0 -15469 0 c Transitions for k = 34 c i = 1 c -2+1 --> -1 c ( b^{34, 1}_2 ∧ b^{34, 1}_1 ∧ -b^{34, 1}_0 ∧ p_34) -> ( b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ b^{34, 2}_0) c in CNF: c -b^{34, 1}_2 ∨ -b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ -p_34 ∨ b^{34, 2}_2 c -b^{34, 1}_2 ∨ -b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ -p_34 ∨ -b^{34, 2}_1 c -b^{34, 1}_2 ∨ -b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ -p_34 ∨ b^{34, 2}_0 c in DIMACS: -15467 -15468 15469 -34 15470 0 -15467 -15468 15469 -34 -15471 0 -15467 -15468 15469 -34 15472 0 c -1+1 --> 0 c ( b^{34, 1}_2 ∧ -b^{34, 1}_1 ∧ b^{34, 1}_0 ∧ p_34) -> (-b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ -b^{34, 2}_0) c in CNF: c -b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ -p_34 ∨ -b^{34, 2}_2 c -b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ -p_34 ∨ -b^{34, 2}_1 c -b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ -p_34 ∨ -b^{34, 2}_0 c in DIMACS: -15467 15468 -15469 -34 -15470 0 -15467 15468 -15469 -34 -15471 0 -15467 15468 -15469 -34 -15472 0 c 0+1 --> 1 c (-b^{34, 1}_2 ∧ -b^{34, 1}_1 ∧ -b^{34, 1}_0 ∧ p_34) -> (-b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ b^{34, 2}_0) c in CNF: c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ -p_34 ∨ -b^{34, 2}_2 c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ -p_34 ∨ -b^{34, 2}_1 c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ -p_34 ∨ b^{34, 2}_0 c in DIMACS: 15467 15468 15469 -34 -15470 0 15467 15468 15469 -34 -15471 0 15467 15468 15469 -34 15472 0 c 1+1 --> 2 c (-b^{34, 1}_2 ∧ -b^{34, 1}_1 ∧ b^{34, 1}_0 ∧ p_34) -> (-b^{34, 2}_2 ∧ b^{34, 2}_1 ∧ -b^{34, 2}_0) c in CNF: c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ -p_34 ∨ -b^{34, 2}_2 c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ -p_34 ∨ b^{34, 2}_1 c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ -p_34 ∨ -b^{34, 2}_0 c in DIMACS: 15467 15468 -15469 -34 -15470 0 15467 15468 -15469 -34 15471 0 15467 15468 -15469 -34 -15472 0 c 2+1 --> break c (-b^{34, 1}_2 ∧ b^{34, 1}_1 ∧ -b^{34, 1}_0 ∧ p_34) -> break c in CNF: c b^{34, 1}_2 ∨ -b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ -p_34 ∨ break c in DIMACS: 15467 -15468 15469 -34 1162 0 c 2-1 --> 1 c (-b^{34, 1}_2 ∧ b^{34, 1}_1 ∧ -b^{34, 1}_0 ∧ -p_34) -> (-b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ b^{34, 2}_0) c in CNF: c b^{34, 1}_2 ∨ -b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ p_34 ∨ -b^{34, 2}_2 c b^{34, 1}_2 ∨ -b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ p_34 ∨ -b^{34, 2}_1 c b^{34, 1}_2 ∨ -b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ p_34 ∨ b^{34, 2}_0 c in DIMACS: 15467 -15468 15469 34 -15470 0 15467 -15468 15469 34 -15471 0 15467 -15468 15469 34 15472 0 c 1-1 --> 0 c (-b^{34, 1}_2 ∧ -b^{34, 1}_1 ∧ b^{34, 1}_0 ∧ -p_34) -> (-b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ -b^{34, 2}_0) c in CNF: c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ p_34 ∨ -b^{34, 2}_2 c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ p_34 ∨ -b^{34, 2}_1 c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ p_34 ∨ -b^{34, 2}_0 c in DIMACS: 15467 15468 -15469 34 -15470 0 15467 15468 -15469 34 -15471 0 15467 15468 -15469 34 -15472 0 c 0-1 --> -1 c (-b^{34, 1}_2 ∧ -b^{34, 1}_1 ∧ -b^{34, 1}_0 ∧ -p_34) -> ( b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ b^{34, 2}_0) c in CNF: c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ p_34 ∨ b^{34, 2}_2 c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ p_34 ∨ -b^{34, 2}_1 c b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ p_34 ∨ b^{34, 2}_0 c in DIMACS: 15467 15468 15469 34 15470 0 15467 15468 15469 34 -15471 0 15467 15468 15469 34 15472 0 c -1-1 --> -2 c ( b^{34, 1}_2 ∧ -b^{34, 1}_1 ∧ b^{34, 1}_0 ∧ -p_34) -> ( b^{34, 2}_2 ∧ b^{34, 2}_1 ∧ -b^{34, 2}_0) c in CNF: c -b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ p_34 ∨ b^{34, 2}_2 c -b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ p_34 ∨ b^{34, 2}_1 c -b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ p_34 ∨ -b^{34, 2}_0 c in DIMACS: -15467 15468 -15469 34 15470 0 -15467 15468 -15469 34 15471 0 -15467 15468 -15469 34 -15472 0 c -2-1 --> break c ( b^{34, 1}_2 ∧ b^{34, 1}_1 ∧ -b^{34, 1}_0 ∧ -p_34) -> break c in CNF: c -b^{34, 1}_2 ∨ -b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ p_34 ∨ break c in DIMACS: -15467 -15468 15469 34 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 1}_2 ∧ -b^{34, 1}_1 ∧ -b^{34, 1}_0 ∧ true) c in CNF: c -b^{34, 1}_2 ∨ b^{34, 1}_1 ∨ b^{34, 1}_0 ∨ false c in DIMACS: -15467 15468 15469 0 c 3 does not represent an automaton state. c -(-b^{34, 1}_2 ∧ b^{34, 1}_1 ∧ b^{34, 1}_0 ∧ true) c in CNF: c b^{34, 1}_2 ∨ -b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ false c in DIMACS: 15467 -15468 -15469 0 c -3 does not represent an automaton state. c -( b^{34, 1}_2 ∧ b^{34, 1}_1 ∧ b^{34, 1}_0 ∧ true) c in CNF: c -b^{34, 1}_2 ∨ -b^{34, 1}_1 ∨ -b^{34, 1}_0 ∨ false c in DIMACS: -15467 -15468 -15469 0 c i = 2 c -2+1 --> -1 c ( b^{34, 2}_2 ∧ b^{34, 2}_1 ∧ -b^{34, 2}_0 ∧ p_68) -> ( b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ b^{34, 3}_0) c in CNF: c -b^{34, 2}_2 ∨ -b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ -p_68 ∨ b^{34, 3}_2 c -b^{34, 2}_2 ∨ -b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ -p_68 ∨ -b^{34, 3}_1 c -b^{34, 2}_2 ∨ -b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ -p_68 ∨ b^{34, 3}_0 c in DIMACS: -15470 -15471 15472 -68 15473 0 -15470 -15471 15472 -68 -15474 0 -15470 -15471 15472 -68 15475 0 c -1+1 --> 0 c ( b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ b^{34, 2}_0 ∧ p_68) -> (-b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ -b^{34, 3}_0) c in CNF: c -b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ -p_68 ∨ -b^{34, 3}_2 c -b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ -p_68 ∨ -b^{34, 3}_1 c -b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ -p_68 ∨ -b^{34, 3}_0 c in DIMACS: -15470 15471 -15472 -68 -15473 0 -15470 15471 -15472 -68 -15474 0 -15470 15471 -15472 -68 -15475 0 c 0+1 --> 1 c (-b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ -b^{34, 2}_0 ∧ p_68) -> (-b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ b^{34, 3}_0) c in CNF: c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ -p_68 ∨ -b^{34, 3}_2 c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ -p_68 ∨ -b^{34, 3}_1 c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ -p_68 ∨ b^{34, 3}_0 c in DIMACS: 15470 15471 15472 -68 -15473 0 15470 15471 15472 -68 -15474 0 15470 15471 15472 -68 15475 0 c 1+1 --> 2 c (-b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ b^{34, 2}_0 ∧ p_68) -> (-b^{34, 3}_2 ∧ b^{34, 3}_1 ∧ -b^{34, 3}_0) c in CNF: c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ -p_68 ∨ -b^{34, 3}_2 c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ -p_68 ∨ b^{34, 3}_1 c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ -p_68 ∨ -b^{34, 3}_0 c in DIMACS: 15470 15471 -15472 -68 -15473 0 15470 15471 -15472 -68 15474 0 15470 15471 -15472 -68 -15475 0 c 2+1 --> break c (-b^{34, 2}_2 ∧ b^{34, 2}_1 ∧ -b^{34, 2}_0 ∧ p_68) -> break c in CNF: c b^{34, 2}_2 ∨ -b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ -p_68 ∨ break c in DIMACS: 15470 -15471 15472 -68 1162 0 c 2-1 --> 1 c (-b^{34, 2}_2 ∧ b^{34, 2}_1 ∧ -b^{34, 2}_0 ∧ -p_68) -> (-b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ b^{34, 3}_0) c in CNF: c b^{34, 2}_2 ∨ -b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ p_68 ∨ -b^{34, 3}_2 c b^{34, 2}_2 ∨ -b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ p_68 ∨ -b^{34, 3}_1 c b^{34, 2}_2 ∨ -b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ p_68 ∨ b^{34, 3}_0 c in DIMACS: 15470 -15471 15472 68 -15473 0 15470 -15471 15472 68 -15474 0 15470 -15471 15472 68 15475 0 c 1-1 --> 0 c (-b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ b^{34, 2}_0 ∧ -p_68) -> (-b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ -b^{34, 3}_0) c in CNF: c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ p_68 ∨ -b^{34, 3}_2 c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ p_68 ∨ -b^{34, 3}_1 c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ p_68 ∨ -b^{34, 3}_0 c in DIMACS: 15470 15471 -15472 68 -15473 0 15470 15471 -15472 68 -15474 0 15470 15471 -15472 68 -15475 0 c 0-1 --> -1 c (-b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ -b^{34, 2}_0 ∧ -p_68) -> ( b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ b^{34, 3}_0) c in CNF: c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ p_68 ∨ b^{34, 3}_2 c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ p_68 ∨ -b^{34, 3}_1 c b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ p_68 ∨ b^{34, 3}_0 c in DIMACS: 15470 15471 15472 68 15473 0 15470 15471 15472 68 -15474 0 15470 15471 15472 68 15475 0 c -1-1 --> -2 c ( b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ b^{34, 2}_0 ∧ -p_68) -> ( b^{34, 3}_2 ∧ b^{34, 3}_1 ∧ -b^{34, 3}_0) c in CNF: c -b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ p_68 ∨ b^{34, 3}_2 c -b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ p_68 ∨ b^{34, 3}_1 c -b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ p_68 ∨ -b^{34, 3}_0 c in DIMACS: -15470 15471 -15472 68 15473 0 -15470 15471 -15472 68 15474 0 -15470 15471 -15472 68 -15475 0 c -2-1 --> break c ( b^{34, 2}_2 ∧ b^{34, 2}_1 ∧ -b^{34, 2}_0 ∧ -p_68) -> break c in CNF: c -b^{34, 2}_2 ∨ -b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ p_68 ∨ break c in DIMACS: -15470 -15471 15472 68 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 2}_2 ∧ -b^{34, 2}_1 ∧ -b^{34, 2}_0 ∧ true) c in CNF: c -b^{34, 2}_2 ∨ b^{34, 2}_1 ∨ b^{34, 2}_0 ∨ false c in DIMACS: -15470 15471 15472 0 c 3 does not represent an automaton state. c -(-b^{34, 2}_2 ∧ b^{34, 2}_1 ∧ b^{34, 2}_0 ∧ true) c in CNF: c b^{34, 2}_2 ∨ -b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ false c in DIMACS: 15470 -15471 -15472 0 c -3 does not represent an automaton state. c -( b^{34, 2}_2 ∧ b^{34, 2}_1 ∧ b^{34, 2}_0 ∧ true) c in CNF: c -b^{34, 2}_2 ∨ -b^{34, 2}_1 ∨ -b^{34, 2}_0 ∨ false c in DIMACS: -15470 -15471 -15472 0 c i = 3 c -2+1 --> -1 c ( b^{34, 3}_2 ∧ b^{34, 3}_1 ∧ -b^{34, 3}_0 ∧ p_102) -> ( b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ b^{34, 4}_0) c in CNF: c -b^{34, 3}_2 ∨ -b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ -p_102 ∨ b^{34, 4}_2 c -b^{34, 3}_2 ∨ -b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ -p_102 ∨ -b^{34, 4}_1 c -b^{34, 3}_2 ∨ -b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ -p_102 ∨ b^{34, 4}_0 c in DIMACS: -15473 -15474 15475 -102 15476 0 -15473 -15474 15475 -102 -15477 0 -15473 -15474 15475 -102 15478 0 c -1+1 --> 0 c ( b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ b^{34, 3}_0 ∧ p_102) -> (-b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ -b^{34, 4}_0) c in CNF: c -b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ -p_102 ∨ -b^{34, 4}_2 c -b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ -p_102 ∨ -b^{34, 4}_1 c -b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ -p_102 ∨ -b^{34, 4}_0 c in DIMACS: -15473 15474 -15475 -102 -15476 0 -15473 15474 -15475 -102 -15477 0 -15473 15474 -15475 -102 -15478 0 c 0+1 --> 1 c (-b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ -b^{34, 3}_0 ∧ p_102) -> (-b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ b^{34, 4}_0) c in CNF: c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ -p_102 ∨ -b^{34, 4}_2 c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ -p_102 ∨ -b^{34, 4}_1 c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ -p_102 ∨ b^{34, 4}_0 c in DIMACS: 15473 15474 15475 -102 -15476 0 15473 15474 15475 -102 -15477 0 15473 15474 15475 -102 15478 0 c 1+1 --> 2 c (-b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ b^{34, 3}_0 ∧ p_102) -> (-b^{34, 4}_2 ∧ b^{34, 4}_1 ∧ -b^{34, 4}_0) c in CNF: c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ -p_102 ∨ -b^{34, 4}_2 c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ -p_102 ∨ b^{34, 4}_1 c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ -p_102 ∨ -b^{34, 4}_0 c in DIMACS: 15473 15474 -15475 -102 -15476 0 15473 15474 -15475 -102 15477 0 15473 15474 -15475 -102 -15478 0 c 2+1 --> break c (-b^{34, 3}_2 ∧ b^{34, 3}_1 ∧ -b^{34, 3}_0 ∧ p_102) -> break c in CNF: c b^{34, 3}_2 ∨ -b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ -p_102 ∨ break c in DIMACS: 15473 -15474 15475 -102 1162 0 c 2-1 --> 1 c (-b^{34, 3}_2 ∧ b^{34, 3}_1 ∧ -b^{34, 3}_0 ∧ -p_102) -> (-b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ b^{34, 4}_0) c in CNF: c b^{34, 3}_2 ∨ -b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ p_102 ∨ -b^{34, 4}_2 c b^{34, 3}_2 ∨ -b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ p_102 ∨ -b^{34, 4}_1 c b^{34, 3}_2 ∨ -b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ p_102 ∨ b^{34, 4}_0 c in DIMACS: 15473 -15474 15475 102 -15476 0 15473 -15474 15475 102 -15477 0 15473 -15474 15475 102 15478 0 c 1-1 --> 0 c (-b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ b^{34, 3}_0 ∧ -p_102) -> (-b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ -b^{34, 4}_0) c in CNF: c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ p_102 ∨ -b^{34, 4}_2 c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ p_102 ∨ -b^{34, 4}_1 c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ p_102 ∨ -b^{34, 4}_0 c in DIMACS: 15473 15474 -15475 102 -15476 0 15473 15474 -15475 102 -15477 0 15473 15474 -15475 102 -15478 0 c 0-1 --> -1 c (-b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ -b^{34, 3}_0 ∧ -p_102) -> ( b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ b^{34, 4}_0) c in CNF: c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ p_102 ∨ b^{34, 4}_2 c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ p_102 ∨ -b^{34, 4}_1 c b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ p_102 ∨ b^{34, 4}_0 c in DIMACS: 15473 15474 15475 102 15476 0 15473 15474 15475 102 -15477 0 15473 15474 15475 102 15478 0 c -1-1 --> -2 c ( b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ b^{34, 3}_0 ∧ -p_102) -> ( b^{34, 4}_2 ∧ b^{34, 4}_1 ∧ -b^{34, 4}_0) c in CNF: c -b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ p_102 ∨ b^{34, 4}_2 c -b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ p_102 ∨ b^{34, 4}_1 c -b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ p_102 ∨ -b^{34, 4}_0 c in DIMACS: -15473 15474 -15475 102 15476 0 -15473 15474 -15475 102 15477 0 -15473 15474 -15475 102 -15478 0 c -2-1 --> break c ( b^{34, 3}_2 ∧ b^{34, 3}_1 ∧ -b^{34, 3}_0 ∧ -p_102) -> break c in CNF: c -b^{34, 3}_2 ∨ -b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ p_102 ∨ break c in DIMACS: -15473 -15474 15475 102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 3}_2 ∧ -b^{34, 3}_1 ∧ -b^{34, 3}_0 ∧ true) c in CNF: c -b^{34, 3}_2 ∨ b^{34, 3}_1 ∨ b^{34, 3}_0 ∨ false c in DIMACS: -15473 15474 15475 0 c 3 does not represent an automaton state. c -(-b^{34, 3}_2 ∧ b^{34, 3}_1 ∧ b^{34, 3}_0 ∧ true) c in CNF: c b^{34, 3}_2 ∨ -b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ false c in DIMACS: 15473 -15474 -15475 0 c -3 does not represent an automaton state. c -( b^{34, 3}_2 ∧ b^{34, 3}_1 ∧ b^{34, 3}_0 ∧ true) c in CNF: c -b^{34, 3}_2 ∨ -b^{34, 3}_1 ∨ -b^{34, 3}_0 ∨ false c in DIMACS: -15473 -15474 -15475 0 c i = 4 c -2+1 --> -1 c ( b^{34, 4}_2 ∧ b^{34, 4}_1 ∧ -b^{34, 4}_0 ∧ p_136) -> ( b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ b^{34, 5}_0) c in CNF: c -b^{34, 4}_2 ∨ -b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ -p_136 ∨ b^{34, 5}_2 c -b^{34, 4}_2 ∨ -b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ -p_136 ∨ -b^{34, 5}_1 c -b^{34, 4}_2 ∨ -b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ -p_136 ∨ b^{34, 5}_0 c in DIMACS: -15476 -15477 15478 -136 15479 0 -15476 -15477 15478 -136 -15480 0 -15476 -15477 15478 -136 15481 0 c -1+1 --> 0 c ( b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ b^{34, 4}_0 ∧ p_136) -> (-b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ -b^{34, 5}_0) c in CNF: c -b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ -p_136 ∨ -b^{34, 5}_2 c -b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ -p_136 ∨ -b^{34, 5}_1 c -b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ -p_136 ∨ -b^{34, 5}_0 c in DIMACS: -15476 15477 -15478 -136 -15479 0 -15476 15477 -15478 -136 -15480 0 -15476 15477 -15478 -136 -15481 0 c 0+1 --> 1 c (-b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ -b^{34, 4}_0 ∧ p_136) -> (-b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ b^{34, 5}_0) c in CNF: c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ -p_136 ∨ -b^{34, 5}_2 c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ -p_136 ∨ -b^{34, 5}_1 c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ -p_136 ∨ b^{34, 5}_0 c in DIMACS: 15476 15477 15478 -136 -15479 0 15476 15477 15478 -136 -15480 0 15476 15477 15478 -136 15481 0 c 1+1 --> 2 c (-b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ b^{34, 4}_0 ∧ p_136) -> (-b^{34, 5}_2 ∧ b^{34, 5}_1 ∧ -b^{34, 5}_0) c in CNF: c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ -p_136 ∨ -b^{34, 5}_2 c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ -p_136 ∨ b^{34, 5}_1 c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ -p_136 ∨ -b^{34, 5}_0 c in DIMACS: 15476 15477 -15478 -136 -15479 0 15476 15477 -15478 -136 15480 0 15476 15477 -15478 -136 -15481 0 c 2+1 --> break c (-b^{34, 4}_2 ∧ b^{34, 4}_1 ∧ -b^{34, 4}_0 ∧ p_136) -> break c in CNF: c b^{34, 4}_2 ∨ -b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ -p_136 ∨ break c in DIMACS: 15476 -15477 15478 -136 1162 0 c 2-1 --> 1 c (-b^{34, 4}_2 ∧ b^{34, 4}_1 ∧ -b^{34, 4}_0 ∧ -p_136) -> (-b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ b^{34, 5}_0) c in CNF: c b^{34, 4}_2 ∨ -b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ p_136 ∨ -b^{34, 5}_2 c b^{34, 4}_2 ∨ -b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ p_136 ∨ -b^{34, 5}_1 c b^{34, 4}_2 ∨ -b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ p_136 ∨ b^{34, 5}_0 c in DIMACS: 15476 -15477 15478 136 -15479 0 15476 -15477 15478 136 -15480 0 15476 -15477 15478 136 15481 0 c 1-1 --> 0 c (-b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ b^{34, 4}_0 ∧ -p_136) -> (-b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ -b^{34, 5}_0) c in CNF: c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ p_136 ∨ -b^{34, 5}_2 c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ p_136 ∨ -b^{34, 5}_1 c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ p_136 ∨ -b^{34, 5}_0 c in DIMACS: 15476 15477 -15478 136 -15479 0 15476 15477 -15478 136 -15480 0 15476 15477 -15478 136 -15481 0 c 0-1 --> -1 c (-b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ -b^{34, 4}_0 ∧ -p_136) -> ( b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ b^{34, 5}_0) c in CNF: c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ p_136 ∨ b^{34, 5}_2 c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ p_136 ∨ -b^{34, 5}_1 c b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ p_136 ∨ b^{34, 5}_0 c in DIMACS: 15476 15477 15478 136 15479 0 15476 15477 15478 136 -15480 0 15476 15477 15478 136 15481 0 c -1-1 --> -2 c ( b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ b^{34, 4}_0 ∧ -p_136) -> ( b^{34, 5}_2 ∧ b^{34, 5}_1 ∧ -b^{34, 5}_0) c in CNF: c -b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ p_136 ∨ b^{34, 5}_2 c -b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ p_136 ∨ b^{34, 5}_1 c -b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ p_136 ∨ -b^{34, 5}_0 c in DIMACS: -15476 15477 -15478 136 15479 0 -15476 15477 -15478 136 15480 0 -15476 15477 -15478 136 -15481 0 c -2-1 --> break c ( b^{34, 4}_2 ∧ b^{34, 4}_1 ∧ -b^{34, 4}_0 ∧ -p_136) -> break c in CNF: c -b^{34, 4}_2 ∨ -b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ p_136 ∨ break c in DIMACS: -15476 -15477 15478 136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 4}_2 ∧ -b^{34, 4}_1 ∧ -b^{34, 4}_0 ∧ true) c in CNF: c -b^{34, 4}_2 ∨ b^{34, 4}_1 ∨ b^{34, 4}_0 ∨ false c in DIMACS: -15476 15477 15478 0 c 3 does not represent an automaton state. c -(-b^{34, 4}_2 ∧ b^{34, 4}_1 ∧ b^{34, 4}_0 ∧ true) c in CNF: c b^{34, 4}_2 ∨ -b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ false c in DIMACS: 15476 -15477 -15478 0 c -3 does not represent an automaton state. c -( b^{34, 4}_2 ∧ b^{34, 4}_1 ∧ b^{34, 4}_0 ∧ true) c in CNF: c -b^{34, 4}_2 ∨ -b^{34, 4}_1 ∨ -b^{34, 4}_0 ∨ false c in DIMACS: -15476 -15477 -15478 0 c i = 5 c -2+1 --> -1 c ( b^{34, 5}_2 ∧ b^{34, 5}_1 ∧ -b^{34, 5}_0 ∧ p_170) -> ( b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ b^{34, 6}_0) c in CNF: c -b^{34, 5}_2 ∨ -b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ -p_170 ∨ b^{34, 6}_2 c -b^{34, 5}_2 ∨ -b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ -p_170 ∨ -b^{34, 6}_1 c -b^{34, 5}_2 ∨ -b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ -p_170 ∨ b^{34, 6}_0 c in DIMACS: -15479 -15480 15481 -170 15482 0 -15479 -15480 15481 -170 -15483 0 -15479 -15480 15481 -170 15484 0 c -1+1 --> 0 c ( b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ b^{34, 5}_0 ∧ p_170) -> (-b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ -b^{34, 6}_0) c in CNF: c -b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ -p_170 ∨ -b^{34, 6}_2 c -b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ -p_170 ∨ -b^{34, 6}_1 c -b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ -p_170 ∨ -b^{34, 6}_0 c in DIMACS: -15479 15480 -15481 -170 -15482 0 -15479 15480 -15481 -170 -15483 0 -15479 15480 -15481 -170 -15484 0 c 0+1 --> 1 c (-b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ -b^{34, 5}_0 ∧ p_170) -> (-b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ b^{34, 6}_0) c in CNF: c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ -p_170 ∨ -b^{34, 6}_2 c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ -p_170 ∨ -b^{34, 6}_1 c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ -p_170 ∨ b^{34, 6}_0 c in DIMACS: 15479 15480 15481 -170 -15482 0 15479 15480 15481 -170 -15483 0 15479 15480 15481 -170 15484 0 c 1+1 --> 2 c (-b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ b^{34, 5}_0 ∧ p_170) -> (-b^{34, 6}_2 ∧ b^{34, 6}_1 ∧ -b^{34, 6}_0) c in CNF: c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ -p_170 ∨ -b^{34, 6}_2 c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ -p_170 ∨ b^{34, 6}_1 c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ -p_170 ∨ -b^{34, 6}_0 c in DIMACS: 15479 15480 -15481 -170 -15482 0 15479 15480 -15481 -170 15483 0 15479 15480 -15481 -170 -15484 0 c 2+1 --> break c (-b^{34, 5}_2 ∧ b^{34, 5}_1 ∧ -b^{34, 5}_0 ∧ p_170) -> break c in CNF: c b^{34, 5}_2 ∨ -b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ -p_170 ∨ break c in DIMACS: 15479 -15480 15481 -170 1162 0 c 2-1 --> 1 c (-b^{34, 5}_2 ∧ b^{34, 5}_1 ∧ -b^{34, 5}_0 ∧ -p_170) -> (-b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ b^{34, 6}_0) c in CNF: c b^{34, 5}_2 ∨ -b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ p_170 ∨ -b^{34, 6}_2 c b^{34, 5}_2 ∨ -b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ p_170 ∨ -b^{34, 6}_1 c b^{34, 5}_2 ∨ -b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ p_170 ∨ b^{34, 6}_0 c in DIMACS: 15479 -15480 15481 170 -15482 0 15479 -15480 15481 170 -15483 0 15479 -15480 15481 170 15484 0 c 1-1 --> 0 c (-b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ b^{34, 5}_0 ∧ -p_170) -> (-b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ -b^{34, 6}_0) c in CNF: c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ p_170 ∨ -b^{34, 6}_2 c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ p_170 ∨ -b^{34, 6}_1 c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ p_170 ∨ -b^{34, 6}_0 c in DIMACS: 15479 15480 -15481 170 -15482 0 15479 15480 -15481 170 -15483 0 15479 15480 -15481 170 -15484 0 c 0-1 --> -1 c (-b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ -b^{34, 5}_0 ∧ -p_170) -> ( b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ b^{34, 6}_0) c in CNF: c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ p_170 ∨ b^{34, 6}_2 c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ p_170 ∨ -b^{34, 6}_1 c b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ p_170 ∨ b^{34, 6}_0 c in DIMACS: 15479 15480 15481 170 15482 0 15479 15480 15481 170 -15483 0 15479 15480 15481 170 15484 0 c -1-1 --> -2 c ( b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ b^{34, 5}_0 ∧ -p_170) -> ( b^{34, 6}_2 ∧ b^{34, 6}_1 ∧ -b^{34, 6}_0) c in CNF: c -b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ p_170 ∨ b^{34, 6}_2 c -b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ p_170 ∨ b^{34, 6}_1 c -b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ p_170 ∨ -b^{34, 6}_0 c in DIMACS: -15479 15480 -15481 170 15482 0 -15479 15480 -15481 170 15483 0 -15479 15480 -15481 170 -15484 0 c -2-1 --> break c ( b^{34, 5}_2 ∧ b^{34, 5}_1 ∧ -b^{34, 5}_0 ∧ -p_170) -> break c in CNF: c -b^{34, 5}_2 ∨ -b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ p_170 ∨ break c in DIMACS: -15479 -15480 15481 170 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 5}_2 ∧ -b^{34, 5}_1 ∧ -b^{34, 5}_0 ∧ true) c in CNF: c -b^{34, 5}_2 ∨ b^{34, 5}_1 ∨ b^{34, 5}_0 ∨ false c in DIMACS: -15479 15480 15481 0 c 3 does not represent an automaton state. c -(-b^{34, 5}_2 ∧ b^{34, 5}_1 ∧ b^{34, 5}_0 ∧ true) c in CNF: c b^{34, 5}_2 ∨ -b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ false c in DIMACS: 15479 -15480 -15481 0 c -3 does not represent an automaton state. c -( b^{34, 5}_2 ∧ b^{34, 5}_1 ∧ b^{34, 5}_0 ∧ true) c in CNF: c -b^{34, 5}_2 ∨ -b^{34, 5}_1 ∨ -b^{34, 5}_0 ∨ false c in DIMACS: -15479 -15480 -15481 0 c i = 6 c -2+1 --> -1 c ( b^{34, 6}_2 ∧ b^{34, 6}_1 ∧ -b^{34, 6}_0 ∧ p_204) -> ( b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ b^{34, 7}_0) c in CNF: c -b^{34, 6}_2 ∨ -b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ -p_204 ∨ b^{34, 7}_2 c -b^{34, 6}_2 ∨ -b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ -p_204 ∨ -b^{34, 7}_1 c -b^{34, 6}_2 ∨ -b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ -p_204 ∨ b^{34, 7}_0 c in DIMACS: -15482 -15483 15484 -204 15485 0 -15482 -15483 15484 -204 -15486 0 -15482 -15483 15484 -204 15487 0 c -1+1 --> 0 c ( b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ b^{34, 6}_0 ∧ p_204) -> (-b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ -b^{34, 7}_0) c in CNF: c -b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ -p_204 ∨ -b^{34, 7}_2 c -b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ -p_204 ∨ -b^{34, 7}_1 c -b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ -p_204 ∨ -b^{34, 7}_0 c in DIMACS: -15482 15483 -15484 -204 -15485 0 -15482 15483 -15484 -204 -15486 0 -15482 15483 -15484 -204 -15487 0 c 0+1 --> 1 c (-b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ -b^{34, 6}_0 ∧ p_204) -> (-b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ b^{34, 7}_0) c in CNF: c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ -p_204 ∨ -b^{34, 7}_2 c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ -p_204 ∨ -b^{34, 7}_1 c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ -p_204 ∨ b^{34, 7}_0 c in DIMACS: 15482 15483 15484 -204 -15485 0 15482 15483 15484 -204 -15486 0 15482 15483 15484 -204 15487 0 c 1+1 --> 2 c (-b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ b^{34, 6}_0 ∧ p_204) -> (-b^{34, 7}_2 ∧ b^{34, 7}_1 ∧ -b^{34, 7}_0) c in CNF: c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ -p_204 ∨ -b^{34, 7}_2 c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ -p_204 ∨ b^{34, 7}_1 c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ -p_204 ∨ -b^{34, 7}_0 c in DIMACS: 15482 15483 -15484 -204 -15485 0 15482 15483 -15484 -204 15486 0 15482 15483 -15484 -204 -15487 0 c 2+1 --> break c (-b^{34, 6}_2 ∧ b^{34, 6}_1 ∧ -b^{34, 6}_0 ∧ p_204) -> break c in CNF: c b^{34, 6}_2 ∨ -b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ -p_204 ∨ break c in DIMACS: 15482 -15483 15484 -204 1162 0 c 2-1 --> 1 c (-b^{34, 6}_2 ∧ b^{34, 6}_1 ∧ -b^{34, 6}_0 ∧ -p_204) -> (-b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ b^{34, 7}_0) c in CNF: c b^{34, 6}_2 ∨ -b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ p_204 ∨ -b^{34, 7}_2 c b^{34, 6}_2 ∨ -b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ p_204 ∨ -b^{34, 7}_1 c b^{34, 6}_2 ∨ -b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ p_204 ∨ b^{34, 7}_0 c in DIMACS: 15482 -15483 15484 204 -15485 0 15482 -15483 15484 204 -15486 0 15482 -15483 15484 204 15487 0 c 1-1 --> 0 c (-b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ b^{34, 6}_0 ∧ -p_204) -> (-b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ -b^{34, 7}_0) c in CNF: c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ p_204 ∨ -b^{34, 7}_2 c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ p_204 ∨ -b^{34, 7}_1 c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ p_204 ∨ -b^{34, 7}_0 c in DIMACS: 15482 15483 -15484 204 -15485 0 15482 15483 -15484 204 -15486 0 15482 15483 -15484 204 -15487 0 c 0-1 --> -1 c (-b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ -b^{34, 6}_0 ∧ -p_204) -> ( b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ b^{34, 7}_0) c in CNF: c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ p_204 ∨ b^{34, 7}_2 c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ p_204 ∨ -b^{34, 7}_1 c b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ p_204 ∨ b^{34, 7}_0 c in DIMACS: 15482 15483 15484 204 15485 0 15482 15483 15484 204 -15486 0 15482 15483 15484 204 15487 0 c -1-1 --> -2 c ( b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ b^{34, 6}_0 ∧ -p_204) -> ( b^{34, 7}_2 ∧ b^{34, 7}_1 ∧ -b^{34, 7}_0) c in CNF: c -b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ p_204 ∨ b^{34, 7}_2 c -b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ p_204 ∨ b^{34, 7}_1 c -b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ p_204 ∨ -b^{34, 7}_0 c in DIMACS: -15482 15483 -15484 204 15485 0 -15482 15483 -15484 204 15486 0 -15482 15483 -15484 204 -15487 0 c -2-1 --> break c ( b^{34, 6}_2 ∧ b^{34, 6}_1 ∧ -b^{34, 6}_0 ∧ -p_204) -> break c in CNF: c -b^{34, 6}_2 ∨ -b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ p_204 ∨ break c in DIMACS: -15482 -15483 15484 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 6}_2 ∧ -b^{34, 6}_1 ∧ -b^{34, 6}_0 ∧ true) c in CNF: c -b^{34, 6}_2 ∨ b^{34, 6}_1 ∨ b^{34, 6}_0 ∨ false c in DIMACS: -15482 15483 15484 0 c 3 does not represent an automaton state. c -(-b^{34, 6}_2 ∧ b^{34, 6}_1 ∧ b^{34, 6}_0 ∧ true) c in CNF: c b^{34, 6}_2 ∨ -b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ false c in DIMACS: 15482 -15483 -15484 0 c -3 does not represent an automaton state. c -( b^{34, 6}_2 ∧ b^{34, 6}_1 ∧ b^{34, 6}_0 ∧ true) c in CNF: c -b^{34, 6}_2 ∨ -b^{34, 6}_1 ∨ -b^{34, 6}_0 ∨ false c in DIMACS: -15482 -15483 -15484 0 c i = 7 c -2+1 --> -1 c ( b^{34, 7}_2 ∧ b^{34, 7}_1 ∧ -b^{34, 7}_0 ∧ p_238) -> ( b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ b^{34, 8}_0) c in CNF: c -b^{34, 7}_2 ∨ -b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ -p_238 ∨ b^{34, 8}_2 c -b^{34, 7}_2 ∨ -b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ -p_238 ∨ -b^{34, 8}_1 c -b^{34, 7}_2 ∨ -b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ -p_238 ∨ b^{34, 8}_0 c in DIMACS: -15485 -15486 15487 -238 15488 0 -15485 -15486 15487 -238 -15489 0 -15485 -15486 15487 -238 15490 0 c -1+1 --> 0 c ( b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ b^{34, 7}_0 ∧ p_238) -> (-b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ -b^{34, 8}_0) c in CNF: c -b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ -p_238 ∨ -b^{34, 8}_2 c -b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ -p_238 ∨ -b^{34, 8}_1 c -b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ -p_238 ∨ -b^{34, 8}_0 c in DIMACS: -15485 15486 -15487 -238 -15488 0 -15485 15486 -15487 -238 -15489 0 -15485 15486 -15487 -238 -15490 0 c 0+1 --> 1 c (-b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ -b^{34, 7}_0 ∧ p_238) -> (-b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ b^{34, 8}_0) c in CNF: c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ -p_238 ∨ -b^{34, 8}_2 c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ -p_238 ∨ -b^{34, 8}_1 c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ -p_238 ∨ b^{34, 8}_0 c in DIMACS: 15485 15486 15487 -238 -15488 0 15485 15486 15487 -238 -15489 0 15485 15486 15487 -238 15490 0 c 1+1 --> 2 c (-b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ b^{34, 7}_0 ∧ p_238) -> (-b^{34, 8}_2 ∧ b^{34, 8}_1 ∧ -b^{34, 8}_0) c in CNF: c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ -p_238 ∨ -b^{34, 8}_2 c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ -p_238 ∨ b^{34, 8}_1 c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ -p_238 ∨ -b^{34, 8}_0 c in DIMACS: 15485 15486 -15487 -238 -15488 0 15485 15486 -15487 -238 15489 0 15485 15486 -15487 -238 -15490 0 c 2+1 --> break c (-b^{34, 7}_2 ∧ b^{34, 7}_1 ∧ -b^{34, 7}_0 ∧ p_238) -> break c in CNF: c b^{34, 7}_2 ∨ -b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ -p_238 ∨ break c in DIMACS: 15485 -15486 15487 -238 1162 0 c 2-1 --> 1 c (-b^{34, 7}_2 ∧ b^{34, 7}_1 ∧ -b^{34, 7}_0 ∧ -p_238) -> (-b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ b^{34, 8}_0) c in CNF: c b^{34, 7}_2 ∨ -b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ p_238 ∨ -b^{34, 8}_2 c b^{34, 7}_2 ∨ -b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ p_238 ∨ -b^{34, 8}_1 c b^{34, 7}_2 ∨ -b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ p_238 ∨ b^{34, 8}_0 c in DIMACS: 15485 -15486 15487 238 -15488 0 15485 -15486 15487 238 -15489 0 15485 -15486 15487 238 15490 0 c 1-1 --> 0 c (-b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ b^{34, 7}_0 ∧ -p_238) -> (-b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ -b^{34, 8}_0) c in CNF: c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ p_238 ∨ -b^{34, 8}_2 c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ p_238 ∨ -b^{34, 8}_1 c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ p_238 ∨ -b^{34, 8}_0 c in DIMACS: 15485 15486 -15487 238 -15488 0 15485 15486 -15487 238 -15489 0 15485 15486 -15487 238 -15490 0 c 0-1 --> -1 c (-b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ -b^{34, 7}_0 ∧ -p_238) -> ( b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ b^{34, 8}_0) c in CNF: c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ p_238 ∨ b^{34, 8}_2 c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ p_238 ∨ -b^{34, 8}_1 c b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ p_238 ∨ b^{34, 8}_0 c in DIMACS: 15485 15486 15487 238 15488 0 15485 15486 15487 238 -15489 0 15485 15486 15487 238 15490 0 c -1-1 --> -2 c ( b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ b^{34, 7}_0 ∧ -p_238) -> ( b^{34, 8}_2 ∧ b^{34, 8}_1 ∧ -b^{34, 8}_0) c in CNF: c -b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ p_238 ∨ b^{34, 8}_2 c -b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ p_238 ∨ b^{34, 8}_1 c -b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ p_238 ∨ -b^{34, 8}_0 c in DIMACS: -15485 15486 -15487 238 15488 0 -15485 15486 -15487 238 15489 0 -15485 15486 -15487 238 -15490 0 c -2-1 --> break c ( b^{34, 7}_2 ∧ b^{34, 7}_1 ∧ -b^{34, 7}_0 ∧ -p_238) -> break c in CNF: c -b^{34, 7}_2 ∨ -b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ p_238 ∨ break c in DIMACS: -15485 -15486 15487 238 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 7}_2 ∧ -b^{34, 7}_1 ∧ -b^{34, 7}_0 ∧ true) c in CNF: c -b^{34, 7}_2 ∨ b^{34, 7}_1 ∨ b^{34, 7}_0 ∨ false c in DIMACS: -15485 15486 15487 0 c 3 does not represent an automaton state. c -(-b^{34, 7}_2 ∧ b^{34, 7}_1 ∧ b^{34, 7}_0 ∧ true) c in CNF: c b^{34, 7}_2 ∨ -b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ false c in DIMACS: 15485 -15486 -15487 0 c -3 does not represent an automaton state. c -( b^{34, 7}_2 ∧ b^{34, 7}_1 ∧ b^{34, 7}_0 ∧ true) c in CNF: c -b^{34, 7}_2 ∨ -b^{34, 7}_1 ∨ -b^{34, 7}_0 ∨ false c in DIMACS: -15485 -15486 -15487 0 c i = 8 c -2+1 --> -1 c ( b^{34, 8}_2 ∧ b^{34, 8}_1 ∧ -b^{34, 8}_0 ∧ p_272) -> ( b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ b^{34, 9}_0) c in CNF: c -b^{34, 8}_2 ∨ -b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ -p_272 ∨ b^{34, 9}_2 c -b^{34, 8}_2 ∨ -b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ -p_272 ∨ -b^{34, 9}_1 c -b^{34, 8}_2 ∨ -b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ -p_272 ∨ b^{34, 9}_0 c in DIMACS: -15488 -15489 15490 -272 15491 0 -15488 -15489 15490 -272 -15492 0 -15488 -15489 15490 -272 15493 0 c -1+1 --> 0 c ( b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ b^{34, 8}_0 ∧ p_272) -> (-b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ -b^{34, 9}_0) c in CNF: c -b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ -p_272 ∨ -b^{34, 9}_2 c -b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ -p_272 ∨ -b^{34, 9}_1 c -b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ -p_272 ∨ -b^{34, 9}_0 c in DIMACS: -15488 15489 -15490 -272 -15491 0 -15488 15489 -15490 -272 -15492 0 -15488 15489 -15490 -272 -15493 0 c 0+1 --> 1 c (-b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ -b^{34, 8}_0 ∧ p_272) -> (-b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ b^{34, 9}_0) c in CNF: c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ -p_272 ∨ -b^{34, 9}_2 c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ -p_272 ∨ -b^{34, 9}_1 c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ -p_272 ∨ b^{34, 9}_0 c in DIMACS: 15488 15489 15490 -272 -15491 0 15488 15489 15490 -272 -15492 0 15488 15489 15490 -272 15493 0 c 1+1 --> 2 c (-b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ b^{34, 8}_0 ∧ p_272) -> (-b^{34, 9}_2 ∧ b^{34, 9}_1 ∧ -b^{34, 9}_0) c in CNF: c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ -p_272 ∨ -b^{34, 9}_2 c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ -p_272 ∨ b^{34, 9}_1 c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ -p_272 ∨ -b^{34, 9}_0 c in DIMACS: 15488 15489 -15490 -272 -15491 0 15488 15489 -15490 -272 15492 0 15488 15489 -15490 -272 -15493 0 c 2+1 --> break c (-b^{34, 8}_2 ∧ b^{34, 8}_1 ∧ -b^{34, 8}_0 ∧ p_272) -> break c in CNF: c b^{34, 8}_2 ∨ -b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ -p_272 ∨ break c in DIMACS: 15488 -15489 15490 -272 1162 0 c 2-1 --> 1 c (-b^{34, 8}_2 ∧ b^{34, 8}_1 ∧ -b^{34, 8}_0 ∧ -p_272) -> (-b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ b^{34, 9}_0) c in CNF: c b^{34, 8}_2 ∨ -b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ p_272 ∨ -b^{34, 9}_2 c b^{34, 8}_2 ∨ -b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ p_272 ∨ -b^{34, 9}_1 c b^{34, 8}_2 ∨ -b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ p_272 ∨ b^{34, 9}_0 c in DIMACS: 15488 -15489 15490 272 -15491 0 15488 -15489 15490 272 -15492 0 15488 -15489 15490 272 15493 0 c 1-1 --> 0 c (-b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ b^{34, 8}_0 ∧ -p_272) -> (-b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ -b^{34, 9}_0) c in CNF: c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ p_272 ∨ -b^{34, 9}_2 c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ p_272 ∨ -b^{34, 9}_1 c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ p_272 ∨ -b^{34, 9}_0 c in DIMACS: 15488 15489 -15490 272 -15491 0 15488 15489 -15490 272 -15492 0 15488 15489 -15490 272 -15493 0 c 0-1 --> -1 c (-b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ -b^{34, 8}_0 ∧ -p_272) -> ( b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ b^{34, 9}_0) c in CNF: c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ p_272 ∨ b^{34, 9}_2 c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ p_272 ∨ -b^{34, 9}_1 c b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ p_272 ∨ b^{34, 9}_0 c in DIMACS: 15488 15489 15490 272 15491 0 15488 15489 15490 272 -15492 0 15488 15489 15490 272 15493 0 c -1-1 --> -2 c ( b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ b^{34, 8}_0 ∧ -p_272) -> ( b^{34, 9}_2 ∧ b^{34, 9}_1 ∧ -b^{34, 9}_0) c in CNF: c -b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ p_272 ∨ b^{34, 9}_2 c -b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ p_272 ∨ b^{34, 9}_1 c -b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ p_272 ∨ -b^{34, 9}_0 c in DIMACS: -15488 15489 -15490 272 15491 0 -15488 15489 -15490 272 15492 0 -15488 15489 -15490 272 -15493 0 c -2-1 --> break c ( b^{34, 8}_2 ∧ b^{34, 8}_1 ∧ -b^{34, 8}_0 ∧ -p_272) -> break c in CNF: c -b^{34, 8}_2 ∨ -b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ p_272 ∨ break c in DIMACS: -15488 -15489 15490 272 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 8}_2 ∧ -b^{34, 8}_1 ∧ -b^{34, 8}_0 ∧ true) c in CNF: c -b^{34, 8}_2 ∨ b^{34, 8}_1 ∨ b^{34, 8}_0 ∨ false c in DIMACS: -15488 15489 15490 0 c 3 does not represent an automaton state. c -(-b^{34, 8}_2 ∧ b^{34, 8}_1 ∧ b^{34, 8}_0 ∧ true) c in CNF: c b^{34, 8}_2 ∨ -b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ false c in DIMACS: 15488 -15489 -15490 0 c -3 does not represent an automaton state. c -( b^{34, 8}_2 ∧ b^{34, 8}_1 ∧ b^{34, 8}_0 ∧ true) c in CNF: c -b^{34, 8}_2 ∨ -b^{34, 8}_1 ∨ -b^{34, 8}_0 ∨ false c in DIMACS: -15488 -15489 -15490 0 c i = 9 c -2+1 --> -1 c ( b^{34, 9}_2 ∧ b^{34, 9}_1 ∧ -b^{34, 9}_0 ∧ p_306) -> ( b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ b^{34, 10}_0) c in CNF: c -b^{34, 9}_2 ∨ -b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ -p_306 ∨ b^{34, 10}_2 c -b^{34, 9}_2 ∨ -b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ -p_306 ∨ -b^{34, 10}_1 c -b^{34, 9}_2 ∨ -b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ -p_306 ∨ b^{34, 10}_0 c in DIMACS: -15491 -15492 15493 -306 15494 0 -15491 -15492 15493 -306 -15495 0 -15491 -15492 15493 -306 15496 0 c -1+1 --> 0 c ( b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ b^{34, 9}_0 ∧ p_306) -> (-b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ -b^{34, 10}_0) c in CNF: c -b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ -p_306 ∨ -b^{34, 10}_2 c -b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ -p_306 ∨ -b^{34, 10}_1 c -b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ -p_306 ∨ -b^{34, 10}_0 c in DIMACS: -15491 15492 -15493 -306 -15494 0 -15491 15492 -15493 -306 -15495 0 -15491 15492 -15493 -306 -15496 0 c 0+1 --> 1 c (-b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ -b^{34, 9}_0 ∧ p_306) -> (-b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ b^{34, 10}_0) c in CNF: c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ -p_306 ∨ -b^{34, 10}_2 c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ -p_306 ∨ -b^{34, 10}_1 c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ -p_306 ∨ b^{34, 10}_0 c in DIMACS: 15491 15492 15493 -306 -15494 0 15491 15492 15493 -306 -15495 0 15491 15492 15493 -306 15496 0 c 1+1 --> 2 c (-b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ b^{34, 9}_0 ∧ p_306) -> (-b^{34, 10}_2 ∧ b^{34, 10}_1 ∧ -b^{34, 10}_0) c in CNF: c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ -p_306 ∨ -b^{34, 10}_2 c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ -p_306 ∨ b^{34, 10}_1 c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ -p_306 ∨ -b^{34, 10}_0 c in DIMACS: 15491 15492 -15493 -306 -15494 0 15491 15492 -15493 -306 15495 0 15491 15492 -15493 -306 -15496 0 c 2+1 --> break c (-b^{34, 9}_2 ∧ b^{34, 9}_1 ∧ -b^{34, 9}_0 ∧ p_306) -> break c in CNF: c b^{34, 9}_2 ∨ -b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ -p_306 ∨ break c in DIMACS: 15491 -15492 15493 -306 1162 0 c 2-1 --> 1 c (-b^{34, 9}_2 ∧ b^{34, 9}_1 ∧ -b^{34, 9}_0 ∧ -p_306) -> (-b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ b^{34, 10}_0) c in CNF: c b^{34, 9}_2 ∨ -b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ p_306 ∨ -b^{34, 10}_2 c b^{34, 9}_2 ∨ -b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ p_306 ∨ -b^{34, 10}_1 c b^{34, 9}_2 ∨ -b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ p_306 ∨ b^{34, 10}_0 c in DIMACS: 15491 -15492 15493 306 -15494 0 15491 -15492 15493 306 -15495 0 15491 -15492 15493 306 15496 0 c 1-1 --> 0 c (-b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ b^{34, 9}_0 ∧ -p_306) -> (-b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ -b^{34, 10}_0) c in CNF: c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ p_306 ∨ -b^{34, 10}_2 c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ p_306 ∨ -b^{34, 10}_1 c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ p_306 ∨ -b^{34, 10}_0 c in DIMACS: 15491 15492 -15493 306 -15494 0 15491 15492 -15493 306 -15495 0 15491 15492 -15493 306 -15496 0 c 0-1 --> -1 c (-b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ -b^{34, 9}_0 ∧ -p_306) -> ( b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ b^{34, 10}_0) c in CNF: c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ p_306 ∨ b^{34, 10}_2 c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ p_306 ∨ -b^{34, 10}_1 c b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ p_306 ∨ b^{34, 10}_0 c in DIMACS: 15491 15492 15493 306 15494 0 15491 15492 15493 306 -15495 0 15491 15492 15493 306 15496 0 c -1-1 --> -2 c ( b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ b^{34, 9}_0 ∧ -p_306) -> ( b^{34, 10}_2 ∧ b^{34, 10}_1 ∧ -b^{34, 10}_0) c in CNF: c -b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ p_306 ∨ b^{34, 10}_2 c -b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ p_306 ∨ b^{34, 10}_1 c -b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ p_306 ∨ -b^{34, 10}_0 c in DIMACS: -15491 15492 -15493 306 15494 0 -15491 15492 -15493 306 15495 0 -15491 15492 -15493 306 -15496 0 c -2-1 --> break c ( b^{34, 9}_2 ∧ b^{34, 9}_1 ∧ -b^{34, 9}_0 ∧ -p_306) -> break c in CNF: c -b^{34, 9}_2 ∨ -b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ p_306 ∨ break c in DIMACS: -15491 -15492 15493 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 9}_2 ∧ -b^{34, 9}_1 ∧ -b^{34, 9}_0 ∧ true) c in CNF: c -b^{34, 9}_2 ∨ b^{34, 9}_1 ∨ b^{34, 9}_0 ∨ false c in DIMACS: -15491 15492 15493 0 c 3 does not represent an automaton state. c -(-b^{34, 9}_2 ∧ b^{34, 9}_1 ∧ b^{34, 9}_0 ∧ true) c in CNF: c b^{34, 9}_2 ∨ -b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ false c in DIMACS: 15491 -15492 -15493 0 c -3 does not represent an automaton state. c -( b^{34, 9}_2 ∧ b^{34, 9}_1 ∧ b^{34, 9}_0 ∧ true) c in CNF: c -b^{34, 9}_2 ∨ -b^{34, 9}_1 ∨ -b^{34, 9}_0 ∨ false c in DIMACS: -15491 -15492 -15493 0 c i = 10 c -2+1 --> -1 c ( b^{34, 10}_2 ∧ b^{34, 10}_1 ∧ -b^{34, 10}_0 ∧ p_340) -> ( b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ b^{34, 11}_0) c in CNF: c -b^{34, 10}_2 ∨ -b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ -p_340 ∨ b^{34, 11}_2 c -b^{34, 10}_2 ∨ -b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ -p_340 ∨ -b^{34, 11}_1 c -b^{34, 10}_2 ∨ -b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ -p_340 ∨ b^{34, 11}_0 c in DIMACS: -15494 -15495 15496 -340 15497 0 -15494 -15495 15496 -340 -15498 0 -15494 -15495 15496 -340 15499 0 c -1+1 --> 0 c ( b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ b^{34, 10}_0 ∧ p_340) -> (-b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ -b^{34, 11}_0) c in CNF: c -b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ -p_340 ∨ -b^{34, 11}_2 c -b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ -p_340 ∨ -b^{34, 11}_1 c -b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ -p_340 ∨ -b^{34, 11}_0 c in DIMACS: -15494 15495 -15496 -340 -15497 0 -15494 15495 -15496 -340 -15498 0 -15494 15495 -15496 -340 -15499 0 c 0+1 --> 1 c (-b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ -b^{34, 10}_0 ∧ p_340) -> (-b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ b^{34, 11}_0) c in CNF: c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ -p_340 ∨ -b^{34, 11}_2 c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ -p_340 ∨ -b^{34, 11}_1 c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ -p_340 ∨ b^{34, 11}_0 c in DIMACS: 15494 15495 15496 -340 -15497 0 15494 15495 15496 -340 -15498 0 15494 15495 15496 -340 15499 0 c 1+1 --> 2 c (-b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ b^{34, 10}_0 ∧ p_340) -> (-b^{34, 11}_2 ∧ b^{34, 11}_1 ∧ -b^{34, 11}_0) c in CNF: c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ -p_340 ∨ -b^{34, 11}_2 c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ -p_340 ∨ b^{34, 11}_1 c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ -p_340 ∨ -b^{34, 11}_0 c in DIMACS: 15494 15495 -15496 -340 -15497 0 15494 15495 -15496 -340 15498 0 15494 15495 -15496 -340 -15499 0 c 2+1 --> break c (-b^{34, 10}_2 ∧ b^{34, 10}_1 ∧ -b^{34, 10}_0 ∧ p_340) -> break c in CNF: c b^{34, 10}_2 ∨ -b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ -p_340 ∨ break c in DIMACS: 15494 -15495 15496 -340 1162 0 c 2-1 --> 1 c (-b^{34, 10}_2 ∧ b^{34, 10}_1 ∧ -b^{34, 10}_0 ∧ -p_340) -> (-b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ b^{34, 11}_0) c in CNF: c b^{34, 10}_2 ∨ -b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ p_340 ∨ -b^{34, 11}_2 c b^{34, 10}_2 ∨ -b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ p_340 ∨ -b^{34, 11}_1 c b^{34, 10}_2 ∨ -b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ p_340 ∨ b^{34, 11}_0 c in DIMACS: 15494 -15495 15496 340 -15497 0 15494 -15495 15496 340 -15498 0 15494 -15495 15496 340 15499 0 c 1-1 --> 0 c (-b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ b^{34, 10}_0 ∧ -p_340) -> (-b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ -b^{34, 11}_0) c in CNF: c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ p_340 ∨ -b^{34, 11}_2 c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ p_340 ∨ -b^{34, 11}_1 c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ p_340 ∨ -b^{34, 11}_0 c in DIMACS: 15494 15495 -15496 340 -15497 0 15494 15495 -15496 340 -15498 0 15494 15495 -15496 340 -15499 0 c 0-1 --> -1 c (-b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ -b^{34, 10}_0 ∧ -p_340) -> ( b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ b^{34, 11}_0) c in CNF: c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ p_340 ∨ b^{34, 11}_2 c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ p_340 ∨ -b^{34, 11}_1 c b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ p_340 ∨ b^{34, 11}_0 c in DIMACS: 15494 15495 15496 340 15497 0 15494 15495 15496 340 -15498 0 15494 15495 15496 340 15499 0 c -1-1 --> -2 c ( b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ b^{34, 10}_0 ∧ -p_340) -> ( b^{34, 11}_2 ∧ b^{34, 11}_1 ∧ -b^{34, 11}_0) c in CNF: c -b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ p_340 ∨ b^{34, 11}_2 c -b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ p_340 ∨ b^{34, 11}_1 c -b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ p_340 ∨ -b^{34, 11}_0 c in DIMACS: -15494 15495 -15496 340 15497 0 -15494 15495 -15496 340 15498 0 -15494 15495 -15496 340 -15499 0 c -2-1 --> break c ( b^{34, 10}_2 ∧ b^{34, 10}_1 ∧ -b^{34, 10}_0 ∧ -p_340) -> break c in CNF: c -b^{34, 10}_2 ∨ -b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ p_340 ∨ break c in DIMACS: -15494 -15495 15496 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 10}_2 ∧ -b^{34, 10}_1 ∧ -b^{34, 10}_0 ∧ true) c in CNF: c -b^{34, 10}_2 ∨ b^{34, 10}_1 ∨ b^{34, 10}_0 ∨ false c in DIMACS: -15494 15495 15496 0 c 3 does not represent an automaton state. c -(-b^{34, 10}_2 ∧ b^{34, 10}_1 ∧ b^{34, 10}_0 ∧ true) c in CNF: c b^{34, 10}_2 ∨ -b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ false c in DIMACS: 15494 -15495 -15496 0 c -3 does not represent an automaton state. c -( b^{34, 10}_2 ∧ b^{34, 10}_1 ∧ b^{34, 10}_0 ∧ true) c in CNF: c -b^{34, 10}_2 ∨ -b^{34, 10}_1 ∨ -b^{34, 10}_0 ∨ false c in DIMACS: -15494 -15495 -15496 0 c i = 11 c -2+1 --> -1 c ( b^{34, 11}_2 ∧ b^{34, 11}_1 ∧ -b^{34, 11}_0 ∧ p_374) -> ( b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ b^{34, 12}_0) c in CNF: c -b^{34, 11}_2 ∨ -b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ -p_374 ∨ b^{34, 12}_2 c -b^{34, 11}_2 ∨ -b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ -p_374 ∨ -b^{34, 12}_1 c -b^{34, 11}_2 ∨ -b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ -p_374 ∨ b^{34, 12}_0 c in DIMACS: -15497 -15498 15499 -374 15500 0 -15497 -15498 15499 -374 -15501 0 -15497 -15498 15499 -374 15502 0 c -1+1 --> 0 c ( b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ b^{34, 11}_0 ∧ p_374) -> (-b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ -b^{34, 12}_0) c in CNF: c -b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ -p_374 ∨ -b^{34, 12}_2 c -b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ -p_374 ∨ -b^{34, 12}_1 c -b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ -p_374 ∨ -b^{34, 12}_0 c in DIMACS: -15497 15498 -15499 -374 -15500 0 -15497 15498 -15499 -374 -15501 0 -15497 15498 -15499 -374 -15502 0 c 0+1 --> 1 c (-b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ -b^{34, 11}_0 ∧ p_374) -> (-b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ b^{34, 12}_0) c in CNF: c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ -p_374 ∨ -b^{34, 12}_2 c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ -p_374 ∨ -b^{34, 12}_1 c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ -p_374 ∨ b^{34, 12}_0 c in DIMACS: 15497 15498 15499 -374 -15500 0 15497 15498 15499 -374 -15501 0 15497 15498 15499 -374 15502 0 c 1+1 --> 2 c (-b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ b^{34, 11}_0 ∧ p_374) -> (-b^{34, 12}_2 ∧ b^{34, 12}_1 ∧ -b^{34, 12}_0) c in CNF: c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ -p_374 ∨ -b^{34, 12}_2 c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ -p_374 ∨ b^{34, 12}_1 c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ -p_374 ∨ -b^{34, 12}_0 c in DIMACS: 15497 15498 -15499 -374 -15500 0 15497 15498 -15499 -374 15501 0 15497 15498 -15499 -374 -15502 0 c 2+1 --> break c (-b^{34, 11}_2 ∧ b^{34, 11}_1 ∧ -b^{34, 11}_0 ∧ p_374) -> break c in CNF: c b^{34, 11}_2 ∨ -b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ -p_374 ∨ break c in DIMACS: 15497 -15498 15499 -374 1162 0 c 2-1 --> 1 c (-b^{34, 11}_2 ∧ b^{34, 11}_1 ∧ -b^{34, 11}_0 ∧ -p_374) -> (-b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ b^{34, 12}_0) c in CNF: c b^{34, 11}_2 ∨ -b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ p_374 ∨ -b^{34, 12}_2 c b^{34, 11}_2 ∨ -b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ p_374 ∨ -b^{34, 12}_1 c b^{34, 11}_2 ∨ -b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ p_374 ∨ b^{34, 12}_0 c in DIMACS: 15497 -15498 15499 374 -15500 0 15497 -15498 15499 374 -15501 0 15497 -15498 15499 374 15502 0 c 1-1 --> 0 c (-b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ b^{34, 11}_0 ∧ -p_374) -> (-b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ -b^{34, 12}_0) c in CNF: c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ p_374 ∨ -b^{34, 12}_2 c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ p_374 ∨ -b^{34, 12}_1 c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ p_374 ∨ -b^{34, 12}_0 c in DIMACS: 15497 15498 -15499 374 -15500 0 15497 15498 -15499 374 -15501 0 15497 15498 -15499 374 -15502 0 c 0-1 --> -1 c (-b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ -b^{34, 11}_0 ∧ -p_374) -> ( b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ b^{34, 12}_0) c in CNF: c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ p_374 ∨ b^{34, 12}_2 c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ p_374 ∨ -b^{34, 12}_1 c b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ p_374 ∨ b^{34, 12}_0 c in DIMACS: 15497 15498 15499 374 15500 0 15497 15498 15499 374 -15501 0 15497 15498 15499 374 15502 0 c -1-1 --> -2 c ( b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ b^{34, 11}_0 ∧ -p_374) -> ( b^{34, 12}_2 ∧ b^{34, 12}_1 ∧ -b^{34, 12}_0) c in CNF: c -b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ p_374 ∨ b^{34, 12}_2 c -b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ p_374 ∨ b^{34, 12}_1 c -b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ p_374 ∨ -b^{34, 12}_0 c in DIMACS: -15497 15498 -15499 374 15500 0 -15497 15498 -15499 374 15501 0 -15497 15498 -15499 374 -15502 0 c -2-1 --> break c ( b^{34, 11}_2 ∧ b^{34, 11}_1 ∧ -b^{34, 11}_0 ∧ -p_374) -> break c in CNF: c -b^{34, 11}_2 ∨ -b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ p_374 ∨ break c in DIMACS: -15497 -15498 15499 374 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 11}_2 ∧ -b^{34, 11}_1 ∧ -b^{34, 11}_0 ∧ true) c in CNF: c -b^{34, 11}_2 ∨ b^{34, 11}_1 ∨ b^{34, 11}_0 ∨ false c in DIMACS: -15497 15498 15499 0 c 3 does not represent an automaton state. c -(-b^{34, 11}_2 ∧ b^{34, 11}_1 ∧ b^{34, 11}_0 ∧ true) c in CNF: c b^{34, 11}_2 ∨ -b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ false c in DIMACS: 15497 -15498 -15499 0 c -3 does not represent an automaton state. c -( b^{34, 11}_2 ∧ b^{34, 11}_1 ∧ b^{34, 11}_0 ∧ true) c in CNF: c -b^{34, 11}_2 ∨ -b^{34, 11}_1 ∨ -b^{34, 11}_0 ∨ false c in DIMACS: -15497 -15498 -15499 0 c i = 12 c -2+1 --> -1 c ( b^{34, 12}_2 ∧ b^{34, 12}_1 ∧ -b^{34, 12}_0 ∧ p_408) -> ( b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ b^{34, 13}_0) c in CNF: c -b^{34, 12}_2 ∨ -b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ -p_408 ∨ b^{34, 13}_2 c -b^{34, 12}_2 ∨ -b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ -p_408 ∨ -b^{34, 13}_1 c -b^{34, 12}_2 ∨ -b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ -p_408 ∨ b^{34, 13}_0 c in DIMACS: -15500 -15501 15502 -408 15503 0 -15500 -15501 15502 -408 -15504 0 -15500 -15501 15502 -408 15505 0 c -1+1 --> 0 c ( b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ b^{34, 12}_0 ∧ p_408) -> (-b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ -b^{34, 13}_0) c in CNF: c -b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ -p_408 ∨ -b^{34, 13}_2 c -b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ -p_408 ∨ -b^{34, 13}_1 c -b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ -p_408 ∨ -b^{34, 13}_0 c in DIMACS: -15500 15501 -15502 -408 -15503 0 -15500 15501 -15502 -408 -15504 0 -15500 15501 -15502 -408 -15505 0 c 0+1 --> 1 c (-b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ -b^{34, 12}_0 ∧ p_408) -> (-b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ b^{34, 13}_0) c in CNF: c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ -p_408 ∨ -b^{34, 13}_2 c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ -p_408 ∨ -b^{34, 13}_1 c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ -p_408 ∨ b^{34, 13}_0 c in DIMACS: 15500 15501 15502 -408 -15503 0 15500 15501 15502 -408 -15504 0 15500 15501 15502 -408 15505 0 c 1+1 --> 2 c (-b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ b^{34, 12}_0 ∧ p_408) -> (-b^{34, 13}_2 ∧ b^{34, 13}_1 ∧ -b^{34, 13}_0) c in CNF: c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ -p_408 ∨ -b^{34, 13}_2 c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ -p_408 ∨ b^{34, 13}_1 c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ -p_408 ∨ -b^{34, 13}_0 c in DIMACS: 15500 15501 -15502 -408 -15503 0 15500 15501 -15502 -408 15504 0 15500 15501 -15502 -408 -15505 0 c 2+1 --> break c (-b^{34, 12}_2 ∧ b^{34, 12}_1 ∧ -b^{34, 12}_0 ∧ p_408) -> break c in CNF: c b^{34, 12}_2 ∨ -b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ -p_408 ∨ break c in DIMACS: 15500 -15501 15502 -408 1162 0 c 2-1 --> 1 c (-b^{34, 12}_2 ∧ b^{34, 12}_1 ∧ -b^{34, 12}_0 ∧ -p_408) -> (-b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ b^{34, 13}_0) c in CNF: c b^{34, 12}_2 ∨ -b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ p_408 ∨ -b^{34, 13}_2 c b^{34, 12}_2 ∨ -b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ p_408 ∨ -b^{34, 13}_1 c b^{34, 12}_2 ∨ -b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ p_408 ∨ b^{34, 13}_0 c in DIMACS: 15500 -15501 15502 408 -15503 0 15500 -15501 15502 408 -15504 0 15500 -15501 15502 408 15505 0 c 1-1 --> 0 c (-b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ b^{34, 12}_0 ∧ -p_408) -> (-b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ -b^{34, 13}_0) c in CNF: c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ p_408 ∨ -b^{34, 13}_2 c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ p_408 ∨ -b^{34, 13}_1 c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ p_408 ∨ -b^{34, 13}_0 c in DIMACS: 15500 15501 -15502 408 -15503 0 15500 15501 -15502 408 -15504 0 15500 15501 -15502 408 -15505 0 c 0-1 --> -1 c (-b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ -b^{34, 12}_0 ∧ -p_408) -> ( b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ b^{34, 13}_0) c in CNF: c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ p_408 ∨ b^{34, 13}_2 c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ p_408 ∨ -b^{34, 13}_1 c b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ p_408 ∨ b^{34, 13}_0 c in DIMACS: 15500 15501 15502 408 15503 0 15500 15501 15502 408 -15504 0 15500 15501 15502 408 15505 0 c -1-1 --> -2 c ( b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ b^{34, 12}_0 ∧ -p_408) -> ( b^{34, 13}_2 ∧ b^{34, 13}_1 ∧ -b^{34, 13}_0) c in CNF: c -b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ p_408 ∨ b^{34, 13}_2 c -b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ p_408 ∨ b^{34, 13}_1 c -b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ p_408 ∨ -b^{34, 13}_0 c in DIMACS: -15500 15501 -15502 408 15503 0 -15500 15501 -15502 408 15504 0 -15500 15501 -15502 408 -15505 0 c -2-1 --> break c ( b^{34, 12}_2 ∧ b^{34, 12}_1 ∧ -b^{34, 12}_0 ∧ -p_408) -> break c in CNF: c -b^{34, 12}_2 ∨ -b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ p_408 ∨ break c in DIMACS: -15500 -15501 15502 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 12}_2 ∧ -b^{34, 12}_1 ∧ -b^{34, 12}_0 ∧ true) c in CNF: c -b^{34, 12}_2 ∨ b^{34, 12}_1 ∨ b^{34, 12}_0 ∨ false c in DIMACS: -15500 15501 15502 0 c 3 does not represent an automaton state. c -(-b^{34, 12}_2 ∧ b^{34, 12}_1 ∧ b^{34, 12}_0 ∧ true) c in CNF: c b^{34, 12}_2 ∨ -b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ false c in DIMACS: 15500 -15501 -15502 0 c -3 does not represent an automaton state. c -( b^{34, 12}_2 ∧ b^{34, 12}_1 ∧ b^{34, 12}_0 ∧ true) c in CNF: c -b^{34, 12}_2 ∨ -b^{34, 12}_1 ∨ -b^{34, 12}_0 ∨ false c in DIMACS: -15500 -15501 -15502 0 c i = 13 c -2+1 --> -1 c ( b^{34, 13}_2 ∧ b^{34, 13}_1 ∧ -b^{34, 13}_0 ∧ p_442) -> ( b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ b^{34, 14}_0) c in CNF: c -b^{34, 13}_2 ∨ -b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ -p_442 ∨ b^{34, 14}_2 c -b^{34, 13}_2 ∨ -b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ -p_442 ∨ -b^{34, 14}_1 c -b^{34, 13}_2 ∨ -b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ -p_442 ∨ b^{34, 14}_0 c in DIMACS: -15503 -15504 15505 -442 15506 0 -15503 -15504 15505 -442 -15507 0 -15503 -15504 15505 -442 15508 0 c -1+1 --> 0 c ( b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ b^{34, 13}_0 ∧ p_442) -> (-b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ -b^{34, 14}_0) c in CNF: c -b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ -p_442 ∨ -b^{34, 14}_2 c -b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ -p_442 ∨ -b^{34, 14}_1 c -b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ -p_442 ∨ -b^{34, 14}_0 c in DIMACS: -15503 15504 -15505 -442 -15506 0 -15503 15504 -15505 -442 -15507 0 -15503 15504 -15505 -442 -15508 0 c 0+1 --> 1 c (-b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ -b^{34, 13}_0 ∧ p_442) -> (-b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ b^{34, 14}_0) c in CNF: c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ -p_442 ∨ -b^{34, 14}_2 c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ -p_442 ∨ -b^{34, 14}_1 c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ -p_442 ∨ b^{34, 14}_0 c in DIMACS: 15503 15504 15505 -442 -15506 0 15503 15504 15505 -442 -15507 0 15503 15504 15505 -442 15508 0 c 1+1 --> 2 c (-b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ b^{34, 13}_0 ∧ p_442) -> (-b^{34, 14}_2 ∧ b^{34, 14}_1 ∧ -b^{34, 14}_0) c in CNF: c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ -p_442 ∨ -b^{34, 14}_2 c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ -p_442 ∨ b^{34, 14}_1 c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ -p_442 ∨ -b^{34, 14}_0 c in DIMACS: 15503 15504 -15505 -442 -15506 0 15503 15504 -15505 -442 15507 0 15503 15504 -15505 -442 -15508 0 c 2+1 --> break c (-b^{34, 13}_2 ∧ b^{34, 13}_1 ∧ -b^{34, 13}_0 ∧ p_442) -> break c in CNF: c b^{34, 13}_2 ∨ -b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ -p_442 ∨ break c in DIMACS: 15503 -15504 15505 -442 1162 0 c 2-1 --> 1 c (-b^{34, 13}_2 ∧ b^{34, 13}_1 ∧ -b^{34, 13}_0 ∧ -p_442) -> (-b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ b^{34, 14}_0) c in CNF: c b^{34, 13}_2 ∨ -b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ p_442 ∨ -b^{34, 14}_2 c b^{34, 13}_2 ∨ -b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ p_442 ∨ -b^{34, 14}_1 c b^{34, 13}_2 ∨ -b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ p_442 ∨ b^{34, 14}_0 c in DIMACS: 15503 -15504 15505 442 -15506 0 15503 -15504 15505 442 -15507 0 15503 -15504 15505 442 15508 0 c 1-1 --> 0 c (-b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ b^{34, 13}_0 ∧ -p_442) -> (-b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ -b^{34, 14}_0) c in CNF: c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ p_442 ∨ -b^{34, 14}_2 c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ p_442 ∨ -b^{34, 14}_1 c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ p_442 ∨ -b^{34, 14}_0 c in DIMACS: 15503 15504 -15505 442 -15506 0 15503 15504 -15505 442 -15507 0 15503 15504 -15505 442 -15508 0 c 0-1 --> -1 c (-b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ -b^{34, 13}_0 ∧ -p_442) -> ( b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ b^{34, 14}_0) c in CNF: c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ p_442 ∨ b^{34, 14}_2 c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ p_442 ∨ -b^{34, 14}_1 c b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ p_442 ∨ b^{34, 14}_0 c in DIMACS: 15503 15504 15505 442 15506 0 15503 15504 15505 442 -15507 0 15503 15504 15505 442 15508 0 c -1-1 --> -2 c ( b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ b^{34, 13}_0 ∧ -p_442) -> ( b^{34, 14}_2 ∧ b^{34, 14}_1 ∧ -b^{34, 14}_0) c in CNF: c -b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ p_442 ∨ b^{34, 14}_2 c -b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ p_442 ∨ b^{34, 14}_1 c -b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ p_442 ∨ -b^{34, 14}_0 c in DIMACS: -15503 15504 -15505 442 15506 0 -15503 15504 -15505 442 15507 0 -15503 15504 -15505 442 -15508 0 c -2-1 --> break c ( b^{34, 13}_2 ∧ b^{34, 13}_1 ∧ -b^{34, 13}_0 ∧ -p_442) -> break c in CNF: c -b^{34, 13}_2 ∨ -b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ p_442 ∨ break c in DIMACS: -15503 -15504 15505 442 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 13}_2 ∧ -b^{34, 13}_1 ∧ -b^{34, 13}_0 ∧ true) c in CNF: c -b^{34, 13}_2 ∨ b^{34, 13}_1 ∨ b^{34, 13}_0 ∨ false c in DIMACS: -15503 15504 15505 0 c 3 does not represent an automaton state. c -(-b^{34, 13}_2 ∧ b^{34, 13}_1 ∧ b^{34, 13}_0 ∧ true) c in CNF: c b^{34, 13}_2 ∨ -b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ false c in DIMACS: 15503 -15504 -15505 0 c -3 does not represent an automaton state. c -( b^{34, 13}_2 ∧ b^{34, 13}_1 ∧ b^{34, 13}_0 ∧ true) c in CNF: c -b^{34, 13}_2 ∨ -b^{34, 13}_1 ∨ -b^{34, 13}_0 ∨ false c in DIMACS: -15503 -15504 -15505 0 c i = 14 c -2+1 --> -1 c ( b^{34, 14}_2 ∧ b^{34, 14}_1 ∧ -b^{34, 14}_0 ∧ p_476) -> ( b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ b^{34, 15}_0) c in CNF: c -b^{34, 14}_2 ∨ -b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ -p_476 ∨ b^{34, 15}_2 c -b^{34, 14}_2 ∨ -b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ -p_476 ∨ -b^{34, 15}_1 c -b^{34, 14}_2 ∨ -b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ -p_476 ∨ b^{34, 15}_0 c in DIMACS: -15506 -15507 15508 -476 15509 0 -15506 -15507 15508 -476 -15510 0 -15506 -15507 15508 -476 15511 0 c -1+1 --> 0 c ( b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ b^{34, 14}_0 ∧ p_476) -> (-b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ -b^{34, 15}_0) c in CNF: c -b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ -p_476 ∨ -b^{34, 15}_2 c -b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ -p_476 ∨ -b^{34, 15}_1 c -b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ -p_476 ∨ -b^{34, 15}_0 c in DIMACS: -15506 15507 -15508 -476 -15509 0 -15506 15507 -15508 -476 -15510 0 -15506 15507 -15508 -476 -15511 0 c 0+1 --> 1 c (-b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ -b^{34, 14}_0 ∧ p_476) -> (-b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ b^{34, 15}_0) c in CNF: c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ -p_476 ∨ -b^{34, 15}_2 c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ -p_476 ∨ -b^{34, 15}_1 c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ -p_476 ∨ b^{34, 15}_0 c in DIMACS: 15506 15507 15508 -476 -15509 0 15506 15507 15508 -476 -15510 0 15506 15507 15508 -476 15511 0 c 1+1 --> 2 c (-b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ b^{34, 14}_0 ∧ p_476) -> (-b^{34, 15}_2 ∧ b^{34, 15}_1 ∧ -b^{34, 15}_0) c in CNF: c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ -p_476 ∨ -b^{34, 15}_2 c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ -p_476 ∨ b^{34, 15}_1 c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ -p_476 ∨ -b^{34, 15}_0 c in DIMACS: 15506 15507 -15508 -476 -15509 0 15506 15507 -15508 -476 15510 0 15506 15507 -15508 -476 -15511 0 c 2+1 --> break c (-b^{34, 14}_2 ∧ b^{34, 14}_1 ∧ -b^{34, 14}_0 ∧ p_476) -> break c in CNF: c b^{34, 14}_2 ∨ -b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ -p_476 ∨ break c in DIMACS: 15506 -15507 15508 -476 1162 0 c 2-1 --> 1 c (-b^{34, 14}_2 ∧ b^{34, 14}_1 ∧ -b^{34, 14}_0 ∧ -p_476) -> (-b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ b^{34, 15}_0) c in CNF: c b^{34, 14}_2 ∨ -b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ p_476 ∨ -b^{34, 15}_2 c b^{34, 14}_2 ∨ -b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ p_476 ∨ -b^{34, 15}_1 c b^{34, 14}_2 ∨ -b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ p_476 ∨ b^{34, 15}_0 c in DIMACS: 15506 -15507 15508 476 -15509 0 15506 -15507 15508 476 -15510 0 15506 -15507 15508 476 15511 0 c 1-1 --> 0 c (-b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ b^{34, 14}_0 ∧ -p_476) -> (-b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ -b^{34, 15}_0) c in CNF: c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ p_476 ∨ -b^{34, 15}_2 c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ p_476 ∨ -b^{34, 15}_1 c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ p_476 ∨ -b^{34, 15}_0 c in DIMACS: 15506 15507 -15508 476 -15509 0 15506 15507 -15508 476 -15510 0 15506 15507 -15508 476 -15511 0 c 0-1 --> -1 c (-b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ -b^{34, 14}_0 ∧ -p_476) -> ( b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ b^{34, 15}_0) c in CNF: c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ p_476 ∨ b^{34, 15}_2 c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ p_476 ∨ -b^{34, 15}_1 c b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ p_476 ∨ b^{34, 15}_0 c in DIMACS: 15506 15507 15508 476 15509 0 15506 15507 15508 476 -15510 0 15506 15507 15508 476 15511 0 c -1-1 --> -2 c ( b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ b^{34, 14}_0 ∧ -p_476) -> ( b^{34, 15}_2 ∧ b^{34, 15}_1 ∧ -b^{34, 15}_0) c in CNF: c -b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ p_476 ∨ b^{34, 15}_2 c -b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ p_476 ∨ b^{34, 15}_1 c -b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ p_476 ∨ -b^{34, 15}_0 c in DIMACS: -15506 15507 -15508 476 15509 0 -15506 15507 -15508 476 15510 0 -15506 15507 -15508 476 -15511 0 c -2-1 --> break c ( b^{34, 14}_2 ∧ b^{34, 14}_1 ∧ -b^{34, 14}_0 ∧ -p_476) -> break c in CNF: c -b^{34, 14}_2 ∨ -b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ p_476 ∨ break c in DIMACS: -15506 -15507 15508 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 14}_2 ∧ -b^{34, 14}_1 ∧ -b^{34, 14}_0 ∧ true) c in CNF: c -b^{34, 14}_2 ∨ b^{34, 14}_1 ∨ b^{34, 14}_0 ∨ false c in DIMACS: -15506 15507 15508 0 c 3 does not represent an automaton state. c -(-b^{34, 14}_2 ∧ b^{34, 14}_1 ∧ b^{34, 14}_0 ∧ true) c in CNF: c b^{34, 14}_2 ∨ -b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ false c in DIMACS: 15506 -15507 -15508 0 c -3 does not represent an automaton state. c -( b^{34, 14}_2 ∧ b^{34, 14}_1 ∧ b^{34, 14}_0 ∧ true) c in CNF: c -b^{34, 14}_2 ∨ -b^{34, 14}_1 ∨ -b^{34, 14}_0 ∨ false c in DIMACS: -15506 -15507 -15508 0 c i = 15 c -2+1 --> -1 c ( b^{34, 15}_2 ∧ b^{34, 15}_1 ∧ -b^{34, 15}_0 ∧ p_510) -> ( b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ b^{34, 16}_0) c in CNF: c -b^{34, 15}_2 ∨ -b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ -p_510 ∨ b^{34, 16}_2 c -b^{34, 15}_2 ∨ -b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ -p_510 ∨ -b^{34, 16}_1 c -b^{34, 15}_2 ∨ -b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ -p_510 ∨ b^{34, 16}_0 c in DIMACS: -15509 -15510 15511 -510 15512 0 -15509 -15510 15511 -510 -15513 0 -15509 -15510 15511 -510 15514 0 c -1+1 --> 0 c ( b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ b^{34, 15}_0 ∧ p_510) -> (-b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ -b^{34, 16}_0) c in CNF: c -b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ -p_510 ∨ -b^{34, 16}_2 c -b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ -p_510 ∨ -b^{34, 16}_1 c -b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ -p_510 ∨ -b^{34, 16}_0 c in DIMACS: -15509 15510 -15511 -510 -15512 0 -15509 15510 -15511 -510 -15513 0 -15509 15510 -15511 -510 -15514 0 c 0+1 --> 1 c (-b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ -b^{34, 15}_0 ∧ p_510) -> (-b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ b^{34, 16}_0) c in CNF: c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ -p_510 ∨ -b^{34, 16}_2 c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ -p_510 ∨ -b^{34, 16}_1 c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ -p_510 ∨ b^{34, 16}_0 c in DIMACS: 15509 15510 15511 -510 -15512 0 15509 15510 15511 -510 -15513 0 15509 15510 15511 -510 15514 0 c 1+1 --> 2 c (-b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ b^{34, 15}_0 ∧ p_510) -> (-b^{34, 16}_2 ∧ b^{34, 16}_1 ∧ -b^{34, 16}_0) c in CNF: c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ -p_510 ∨ -b^{34, 16}_2 c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ -p_510 ∨ b^{34, 16}_1 c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ -p_510 ∨ -b^{34, 16}_0 c in DIMACS: 15509 15510 -15511 -510 -15512 0 15509 15510 -15511 -510 15513 0 15509 15510 -15511 -510 -15514 0 c 2+1 --> break c (-b^{34, 15}_2 ∧ b^{34, 15}_1 ∧ -b^{34, 15}_0 ∧ p_510) -> break c in CNF: c b^{34, 15}_2 ∨ -b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ -p_510 ∨ break c in DIMACS: 15509 -15510 15511 -510 1162 0 c 2-1 --> 1 c (-b^{34, 15}_2 ∧ b^{34, 15}_1 ∧ -b^{34, 15}_0 ∧ -p_510) -> (-b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ b^{34, 16}_0) c in CNF: c b^{34, 15}_2 ∨ -b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ p_510 ∨ -b^{34, 16}_2 c b^{34, 15}_2 ∨ -b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ p_510 ∨ -b^{34, 16}_1 c b^{34, 15}_2 ∨ -b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ p_510 ∨ b^{34, 16}_0 c in DIMACS: 15509 -15510 15511 510 -15512 0 15509 -15510 15511 510 -15513 0 15509 -15510 15511 510 15514 0 c 1-1 --> 0 c (-b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ b^{34, 15}_0 ∧ -p_510) -> (-b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ -b^{34, 16}_0) c in CNF: c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ p_510 ∨ -b^{34, 16}_2 c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ p_510 ∨ -b^{34, 16}_1 c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ p_510 ∨ -b^{34, 16}_0 c in DIMACS: 15509 15510 -15511 510 -15512 0 15509 15510 -15511 510 -15513 0 15509 15510 -15511 510 -15514 0 c 0-1 --> -1 c (-b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ -b^{34, 15}_0 ∧ -p_510) -> ( b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ b^{34, 16}_0) c in CNF: c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ p_510 ∨ b^{34, 16}_2 c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ p_510 ∨ -b^{34, 16}_1 c b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ p_510 ∨ b^{34, 16}_0 c in DIMACS: 15509 15510 15511 510 15512 0 15509 15510 15511 510 -15513 0 15509 15510 15511 510 15514 0 c -1-1 --> -2 c ( b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ b^{34, 15}_0 ∧ -p_510) -> ( b^{34, 16}_2 ∧ b^{34, 16}_1 ∧ -b^{34, 16}_0) c in CNF: c -b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ p_510 ∨ b^{34, 16}_2 c -b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ p_510 ∨ b^{34, 16}_1 c -b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ p_510 ∨ -b^{34, 16}_0 c in DIMACS: -15509 15510 -15511 510 15512 0 -15509 15510 -15511 510 15513 0 -15509 15510 -15511 510 -15514 0 c -2-1 --> break c ( b^{34, 15}_2 ∧ b^{34, 15}_1 ∧ -b^{34, 15}_0 ∧ -p_510) -> break c in CNF: c -b^{34, 15}_2 ∨ -b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ p_510 ∨ break c in DIMACS: -15509 -15510 15511 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 15}_2 ∧ -b^{34, 15}_1 ∧ -b^{34, 15}_0 ∧ true) c in CNF: c -b^{34, 15}_2 ∨ b^{34, 15}_1 ∨ b^{34, 15}_0 ∨ false c in DIMACS: -15509 15510 15511 0 c 3 does not represent an automaton state. c -(-b^{34, 15}_2 ∧ b^{34, 15}_1 ∧ b^{34, 15}_0 ∧ true) c in CNF: c b^{34, 15}_2 ∨ -b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ false c in DIMACS: 15509 -15510 -15511 0 c -3 does not represent an automaton state. c -( b^{34, 15}_2 ∧ b^{34, 15}_1 ∧ b^{34, 15}_0 ∧ true) c in CNF: c -b^{34, 15}_2 ∨ -b^{34, 15}_1 ∨ -b^{34, 15}_0 ∨ false c in DIMACS: -15509 -15510 -15511 0 c i = 16 c -2+1 --> -1 c ( b^{34, 16}_2 ∧ b^{34, 16}_1 ∧ -b^{34, 16}_0 ∧ p_544) -> ( b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ b^{34, 17}_0) c in CNF: c -b^{34, 16}_2 ∨ -b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ -p_544 ∨ b^{34, 17}_2 c -b^{34, 16}_2 ∨ -b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ -p_544 ∨ -b^{34, 17}_1 c -b^{34, 16}_2 ∨ -b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ -p_544 ∨ b^{34, 17}_0 c in DIMACS: -15512 -15513 15514 -544 15515 0 -15512 -15513 15514 -544 -15516 0 -15512 -15513 15514 -544 15517 0 c -1+1 --> 0 c ( b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ b^{34, 16}_0 ∧ p_544) -> (-b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ -b^{34, 17}_0) c in CNF: c -b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ -p_544 ∨ -b^{34, 17}_2 c -b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ -p_544 ∨ -b^{34, 17}_1 c -b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ -p_544 ∨ -b^{34, 17}_0 c in DIMACS: -15512 15513 -15514 -544 -15515 0 -15512 15513 -15514 -544 -15516 0 -15512 15513 -15514 -544 -15517 0 c 0+1 --> 1 c (-b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ -b^{34, 16}_0 ∧ p_544) -> (-b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ b^{34, 17}_0) c in CNF: c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ -p_544 ∨ -b^{34, 17}_2 c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ -p_544 ∨ -b^{34, 17}_1 c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ -p_544 ∨ b^{34, 17}_0 c in DIMACS: 15512 15513 15514 -544 -15515 0 15512 15513 15514 -544 -15516 0 15512 15513 15514 -544 15517 0 c 1+1 --> 2 c (-b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ b^{34, 16}_0 ∧ p_544) -> (-b^{34, 17}_2 ∧ b^{34, 17}_1 ∧ -b^{34, 17}_0) c in CNF: c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ -p_544 ∨ -b^{34, 17}_2 c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ -p_544 ∨ b^{34, 17}_1 c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ -p_544 ∨ -b^{34, 17}_0 c in DIMACS: 15512 15513 -15514 -544 -15515 0 15512 15513 -15514 -544 15516 0 15512 15513 -15514 -544 -15517 0 c 2+1 --> break c (-b^{34, 16}_2 ∧ b^{34, 16}_1 ∧ -b^{34, 16}_0 ∧ p_544) -> break c in CNF: c b^{34, 16}_2 ∨ -b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ -p_544 ∨ break c in DIMACS: 15512 -15513 15514 -544 1162 0 c 2-1 --> 1 c (-b^{34, 16}_2 ∧ b^{34, 16}_1 ∧ -b^{34, 16}_0 ∧ -p_544) -> (-b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ b^{34, 17}_0) c in CNF: c b^{34, 16}_2 ∨ -b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ p_544 ∨ -b^{34, 17}_2 c b^{34, 16}_2 ∨ -b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ p_544 ∨ -b^{34, 17}_1 c b^{34, 16}_2 ∨ -b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ p_544 ∨ b^{34, 17}_0 c in DIMACS: 15512 -15513 15514 544 -15515 0 15512 -15513 15514 544 -15516 0 15512 -15513 15514 544 15517 0 c 1-1 --> 0 c (-b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ b^{34, 16}_0 ∧ -p_544) -> (-b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ -b^{34, 17}_0) c in CNF: c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ p_544 ∨ -b^{34, 17}_2 c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ p_544 ∨ -b^{34, 17}_1 c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ p_544 ∨ -b^{34, 17}_0 c in DIMACS: 15512 15513 -15514 544 -15515 0 15512 15513 -15514 544 -15516 0 15512 15513 -15514 544 -15517 0 c 0-1 --> -1 c (-b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ -b^{34, 16}_0 ∧ -p_544) -> ( b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ b^{34, 17}_0) c in CNF: c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ p_544 ∨ b^{34, 17}_2 c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ p_544 ∨ -b^{34, 17}_1 c b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ p_544 ∨ b^{34, 17}_0 c in DIMACS: 15512 15513 15514 544 15515 0 15512 15513 15514 544 -15516 0 15512 15513 15514 544 15517 0 c -1-1 --> -2 c ( b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ b^{34, 16}_0 ∧ -p_544) -> ( b^{34, 17}_2 ∧ b^{34, 17}_1 ∧ -b^{34, 17}_0) c in CNF: c -b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ p_544 ∨ b^{34, 17}_2 c -b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ p_544 ∨ b^{34, 17}_1 c -b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ p_544 ∨ -b^{34, 17}_0 c in DIMACS: -15512 15513 -15514 544 15515 0 -15512 15513 -15514 544 15516 0 -15512 15513 -15514 544 -15517 0 c -2-1 --> break c ( b^{34, 16}_2 ∧ b^{34, 16}_1 ∧ -b^{34, 16}_0 ∧ -p_544) -> break c in CNF: c -b^{34, 16}_2 ∨ -b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ p_544 ∨ break c in DIMACS: -15512 -15513 15514 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 16}_2 ∧ -b^{34, 16}_1 ∧ -b^{34, 16}_0 ∧ true) c in CNF: c -b^{34, 16}_2 ∨ b^{34, 16}_1 ∨ b^{34, 16}_0 ∨ false c in DIMACS: -15512 15513 15514 0 c 3 does not represent an automaton state. c -(-b^{34, 16}_2 ∧ b^{34, 16}_1 ∧ b^{34, 16}_0 ∧ true) c in CNF: c b^{34, 16}_2 ∨ -b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ false c in DIMACS: 15512 -15513 -15514 0 c -3 does not represent an automaton state. c -( b^{34, 16}_2 ∧ b^{34, 16}_1 ∧ b^{34, 16}_0 ∧ true) c in CNF: c -b^{34, 16}_2 ∨ -b^{34, 16}_1 ∨ -b^{34, 16}_0 ∨ false c in DIMACS: -15512 -15513 -15514 0 c i = 17 c -2+1 --> -1 c ( b^{34, 17}_2 ∧ b^{34, 17}_1 ∧ -b^{34, 17}_0 ∧ p_578) -> ( b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ b^{34, 18}_0) c in CNF: c -b^{34, 17}_2 ∨ -b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ -p_578 ∨ b^{34, 18}_2 c -b^{34, 17}_2 ∨ -b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ -p_578 ∨ -b^{34, 18}_1 c -b^{34, 17}_2 ∨ -b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ -p_578 ∨ b^{34, 18}_0 c in DIMACS: -15515 -15516 15517 -578 15518 0 -15515 -15516 15517 -578 -15519 0 -15515 -15516 15517 -578 15520 0 c -1+1 --> 0 c ( b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ b^{34, 17}_0 ∧ p_578) -> (-b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ -b^{34, 18}_0) c in CNF: c -b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ -p_578 ∨ -b^{34, 18}_2 c -b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ -p_578 ∨ -b^{34, 18}_1 c -b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ -p_578 ∨ -b^{34, 18}_0 c in DIMACS: -15515 15516 -15517 -578 -15518 0 -15515 15516 -15517 -578 -15519 0 -15515 15516 -15517 -578 -15520 0 c 0+1 --> 1 c (-b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ -b^{34, 17}_0 ∧ p_578) -> (-b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ b^{34, 18}_0) c in CNF: c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ -p_578 ∨ -b^{34, 18}_2 c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ -p_578 ∨ -b^{34, 18}_1 c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ -p_578 ∨ b^{34, 18}_0 c in DIMACS: 15515 15516 15517 -578 -15518 0 15515 15516 15517 -578 -15519 0 15515 15516 15517 -578 15520 0 c 1+1 --> 2 c (-b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ b^{34, 17}_0 ∧ p_578) -> (-b^{34, 18}_2 ∧ b^{34, 18}_1 ∧ -b^{34, 18}_0) c in CNF: c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ -p_578 ∨ -b^{34, 18}_2 c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ -p_578 ∨ b^{34, 18}_1 c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ -p_578 ∨ -b^{34, 18}_0 c in DIMACS: 15515 15516 -15517 -578 -15518 0 15515 15516 -15517 -578 15519 0 15515 15516 -15517 -578 -15520 0 c 2+1 --> break c (-b^{34, 17}_2 ∧ b^{34, 17}_1 ∧ -b^{34, 17}_0 ∧ p_578) -> break c in CNF: c b^{34, 17}_2 ∨ -b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ -p_578 ∨ break c in DIMACS: 15515 -15516 15517 -578 1162 0 c 2-1 --> 1 c (-b^{34, 17}_2 ∧ b^{34, 17}_1 ∧ -b^{34, 17}_0 ∧ -p_578) -> (-b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ b^{34, 18}_0) c in CNF: c b^{34, 17}_2 ∨ -b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ p_578 ∨ -b^{34, 18}_2 c b^{34, 17}_2 ∨ -b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ p_578 ∨ -b^{34, 18}_1 c b^{34, 17}_2 ∨ -b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ p_578 ∨ b^{34, 18}_0 c in DIMACS: 15515 -15516 15517 578 -15518 0 15515 -15516 15517 578 -15519 0 15515 -15516 15517 578 15520 0 c 1-1 --> 0 c (-b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ b^{34, 17}_0 ∧ -p_578) -> (-b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ -b^{34, 18}_0) c in CNF: c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ p_578 ∨ -b^{34, 18}_2 c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ p_578 ∨ -b^{34, 18}_1 c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ p_578 ∨ -b^{34, 18}_0 c in DIMACS: 15515 15516 -15517 578 -15518 0 15515 15516 -15517 578 -15519 0 15515 15516 -15517 578 -15520 0 c 0-1 --> -1 c (-b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ -b^{34, 17}_0 ∧ -p_578) -> ( b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ b^{34, 18}_0) c in CNF: c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ p_578 ∨ b^{34, 18}_2 c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ p_578 ∨ -b^{34, 18}_1 c b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ p_578 ∨ b^{34, 18}_0 c in DIMACS: 15515 15516 15517 578 15518 0 15515 15516 15517 578 -15519 0 15515 15516 15517 578 15520 0 c -1-1 --> -2 c ( b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ b^{34, 17}_0 ∧ -p_578) -> ( b^{34, 18}_2 ∧ b^{34, 18}_1 ∧ -b^{34, 18}_0) c in CNF: c -b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ p_578 ∨ b^{34, 18}_2 c -b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ p_578 ∨ b^{34, 18}_1 c -b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ p_578 ∨ -b^{34, 18}_0 c in DIMACS: -15515 15516 -15517 578 15518 0 -15515 15516 -15517 578 15519 0 -15515 15516 -15517 578 -15520 0 c -2-1 --> break c ( b^{34, 17}_2 ∧ b^{34, 17}_1 ∧ -b^{34, 17}_0 ∧ -p_578) -> break c in CNF: c -b^{34, 17}_2 ∨ -b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ p_578 ∨ break c in DIMACS: -15515 -15516 15517 578 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 17}_2 ∧ -b^{34, 17}_1 ∧ -b^{34, 17}_0 ∧ true) c in CNF: c -b^{34, 17}_2 ∨ b^{34, 17}_1 ∨ b^{34, 17}_0 ∨ false c in DIMACS: -15515 15516 15517 0 c 3 does not represent an automaton state. c -(-b^{34, 17}_2 ∧ b^{34, 17}_1 ∧ b^{34, 17}_0 ∧ true) c in CNF: c b^{34, 17}_2 ∨ -b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ false c in DIMACS: 15515 -15516 -15517 0 c -3 does not represent an automaton state. c -( b^{34, 17}_2 ∧ b^{34, 17}_1 ∧ b^{34, 17}_0 ∧ true) c in CNF: c -b^{34, 17}_2 ∨ -b^{34, 17}_1 ∨ -b^{34, 17}_0 ∨ false c in DIMACS: -15515 -15516 -15517 0 c i = 18 c -2+1 --> -1 c ( b^{34, 18}_2 ∧ b^{34, 18}_1 ∧ -b^{34, 18}_0 ∧ p_612) -> ( b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ b^{34, 19}_0) c in CNF: c -b^{34, 18}_2 ∨ -b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ -p_612 ∨ b^{34, 19}_2 c -b^{34, 18}_2 ∨ -b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ -p_612 ∨ -b^{34, 19}_1 c -b^{34, 18}_2 ∨ -b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ -p_612 ∨ b^{34, 19}_0 c in DIMACS: -15518 -15519 15520 -612 15521 0 -15518 -15519 15520 -612 -15522 0 -15518 -15519 15520 -612 15523 0 c -1+1 --> 0 c ( b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ b^{34, 18}_0 ∧ p_612) -> (-b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ -b^{34, 19}_0) c in CNF: c -b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ -p_612 ∨ -b^{34, 19}_2 c -b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ -p_612 ∨ -b^{34, 19}_1 c -b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ -p_612 ∨ -b^{34, 19}_0 c in DIMACS: -15518 15519 -15520 -612 -15521 0 -15518 15519 -15520 -612 -15522 0 -15518 15519 -15520 -612 -15523 0 c 0+1 --> 1 c (-b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ -b^{34, 18}_0 ∧ p_612) -> (-b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ b^{34, 19}_0) c in CNF: c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ -p_612 ∨ -b^{34, 19}_2 c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ -p_612 ∨ -b^{34, 19}_1 c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ -p_612 ∨ b^{34, 19}_0 c in DIMACS: 15518 15519 15520 -612 -15521 0 15518 15519 15520 -612 -15522 0 15518 15519 15520 -612 15523 0 c 1+1 --> 2 c (-b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ b^{34, 18}_0 ∧ p_612) -> (-b^{34, 19}_2 ∧ b^{34, 19}_1 ∧ -b^{34, 19}_0) c in CNF: c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ -p_612 ∨ -b^{34, 19}_2 c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ -p_612 ∨ b^{34, 19}_1 c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ -p_612 ∨ -b^{34, 19}_0 c in DIMACS: 15518 15519 -15520 -612 -15521 0 15518 15519 -15520 -612 15522 0 15518 15519 -15520 -612 -15523 0 c 2+1 --> break c (-b^{34, 18}_2 ∧ b^{34, 18}_1 ∧ -b^{34, 18}_0 ∧ p_612) -> break c in CNF: c b^{34, 18}_2 ∨ -b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ -p_612 ∨ break c in DIMACS: 15518 -15519 15520 -612 1162 0 c 2-1 --> 1 c (-b^{34, 18}_2 ∧ b^{34, 18}_1 ∧ -b^{34, 18}_0 ∧ -p_612) -> (-b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ b^{34, 19}_0) c in CNF: c b^{34, 18}_2 ∨ -b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ p_612 ∨ -b^{34, 19}_2 c b^{34, 18}_2 ∨ -b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ p_612 ∨ -b^{34, 19}_1 c b^{34, 18}_2 ∨ -b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ p_612 ∨ b^{34, 19}_0 c in DIMACS: 15518 -15519 15520 612 -15521 0 15518 -15519 15520 612 -15522 0 15518 -15519 15520 612 15523 0 c 1-1 --> 0 c (-b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ b^{34, 18}_0 ∧ -p_612) -> (-b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ -b^{34, 19}_0) c in CNF: c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ p_612 ∨ -b^{34, 19}_2 c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ p_612 ∨ -b^{34, 19}_1 c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ p_612 ∨ -b^{34, 19}_0 c in DIMACS: 15518 15519 -15520 612 -15521 0 15518 15519 -15520 612 -15522 0 15518 15519 -15520 612 -15523 0 c 0-1 --> -1 c (-b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ -b^{34, 18}_0 ∧ -p_612) -> ( b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ b^{34, 19}_0) c in CNF: c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ p_612 ∨ b^{34, 19}_2 c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ p_612 ∨ -b^{34, 19}_1 c b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ p_612 ∨ b^{34, 19}_0 c in DIMACS: 15518 15519 15520 612 15521 0 15518 15519 15520 612 -15522 0 15518 15519 15520 612 15523 0 c -1-1 --> -2 c ( b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ b^{34, 18}_0 ∧ -p_612) -> ( b^{34, 19}_2 ∧ b^{34, 19}_1 ∧ -b^{34, 19}_0) c in CNF: c -b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ p_612 ∨ b^{34, 19}_2 c -b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ p_612 ∨ b^{34, 19}_1 c -b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ p_612 ∨ -b^{34, 19}_0 c in DIMACS: -15518 15519 -15520 612 15521 0 -15518 15519 -15520 612 15522 0 -15518 15519 -15520 612 -15523 0 c -2-1 --> break c ( b^{34, 18}_2 ∧ b^{34, 18}_1 ∧ -b^{34, 18}_0 ∧ -p_612) -> break c in CNF: c -b^{34, 18}_2 ∨ -b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ p_612 ∨ break c in DIMACS: -15518 -15519 15520 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 18}_2 ∧ -b^{34, 18}_1 ∧ -b^{34, 18}_0 ∧ true) c in CNF: c -b^{34, 18}_2 ∨ b^{34, 18}_1 ∨ b^{34, 18}_0 ∨ false c in DIMACS: -15518 15519 15520 0 c 3 does not represent an automaton state. c -(-b^{34, 18}_2 ∧ b^{34, 18}_1 ∧ b^{34, 18}_0 ∧ true) c in CNF: c b^{34, 18}_2 ∨ -b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ false c in DIMACS: 15518 -15519 -15520 0 c -3 does not represent an automaton state. c -( b^{34, 18}_2 ∧ b^{34, 18}_1 ∧ b^{34, 18}_0 ∧ true) c in CNF: c -b^{34, 18}_2 ∨ -b^{34, 18}_1 ∨ -b^{34, 18}_0 ∨ false c in DIMACS: -15518 -15519 -15520 0 c i = 19 c -2+1 --> -1 c ( b^{34, 19}_2 ∧ b^{34, 19}_1 ∧ -b^{34, 19}_0 ∧ p_646) -> ( b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ b^{34, 20}_0) c in CNF: c -b^{34, 19}_2 ∨ -b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ -p_646 ∨ b^{34, 20}_2 c -b^{34, 19}_2 ∨ -b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ -p_646 ∨ -b^{34, 20}_1 c -b^{34, 19}_2 ∨ -b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ -p_646 ∨ b^{34, 20}_0 c in DIMACS: -15521 -15522 15523 -646 15524 0 -15521 -15522 15523 -646 -15525 0 -15521 -15522 15523 -646 15526 0 c -1+1 --> 0 c ( b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ b^{34, 19}_0 ∧ p_646) -> (-b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ -b^{34, 20}_0) c in CNF: c -b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ -p_646 ∨ -b^{34, 20}_2 c -b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ -p_646 ∨ -b^{34, 20}_1 c -b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ -p_646 ∨ -b^{34, 20}_0 c in DIMACS: -15521 15522 -15523 -646 -15524 0 -15521 15522 -15523 -646 -15525 0 -15521 15522 -15523 -646 -15526 0 c 0+1 --> 1 c (-b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ -b^{34, 19}_0 ∧ p_646) -> (-b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ b^{34, 20}_0) c in CNF: c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ -p_646 ∨ -b^{34, 20}_2 c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ -p_646 ∨ -b^{34, 20}_1 c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ -p_646 ∨ b^{34, 20}_0 c in DIMACS: 15521 15522 15523 -646 -15524 0 15521 15522 15523 -646 -15525 0 15521 15522 15523 -646 15526 0 c 1+1 --> 2 c (-b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ b^{34, 19}_0 ∧ p_646) -> (-b^{34, 20}_2 ∧ b^{34, 20}_1 ∧ -b^{34, 20}_0) c in CNF: c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ -p_646 ∨ -b^{34, 20}_2 c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ -p_646 ∨ b^{34, 20}_1 c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ -p_646 ∨ -b^{34, 20}_0 c in DIMACS: 15521 15522 -15523 -646 -15524 0 15521 15522 -15523 -646 15525 0 15521 15522 -15523 -646 -15526 0 c 2+1 --> break c (-b^{34, 19}_2 ∧ b^{34, 19}_1 ∧ -b^{34, 19}_0 ∧ p_646) -> break c in CNF: c b^{34, 19}_2 ∨ -b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ -p_646 ∨ break c in DIMACS: 15521 -15522 15523 -646 1162 0 c 2-1 --> 1 c (-b^{34, 19}_2 ∧ b^{34, 19}_1 ∧ -b^{34, 19}_0 ∧ -p_646) -> (-b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ b^{34, 20}_0) c in CNF: c b^{34, 19}_2 ∨ -b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ p_646 ∨ -b^{34, 20}_2 c b^{34, 19}_2 ∨ -b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ p_646 ∨ -b^{34, 20}_1 c b^{34, 19}_2 ∨ -b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ p_646 ∨ b^{34, 20}_0 c in DIMACS: 15521 -15522 15523 646 -15524 0 15521 -15522 15523 646 -15525 0 15521 -15522 15523 646 15526 0 c 1-1 --> 0 c (-b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ b^{34, 19}_0 ∧ -p_646) -> (-b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ -b^{34, 20}_0) c in CNF: c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ p_646 ∨ -b^{34, 20}_2 c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ p_646 ∨ -b^{34, 20}_1 c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ p_646 ∨ -b^{34, 20}_0 c in DIMACS: 15521 15522 -15523 646 -15524 0 15521 15522 -15523 646 -15525 0 15521 15522 -15523 646 -15526 0 c 0-1 --> -1 c (-b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ -b^{34, 19}_0 ∧ -p_646) -> ( b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ b^{34, 20}_0) c in CNF: c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ p_646 ∨ b^{34, 20}_2 c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ p_646 ∨ -b^{34, 20}_1 c b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ p_646 ∨ b^{34, 20}_0 c in DIMACS: 15521 15522 15523 646 15524 0 15521 15522 15523 646 -15525 0 15521 15522 15523 646 15526 0 c -1-1 --> -2 c ( b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ b^{34, 19}_0 ∧ -p_646) -> ( b^{34, 20}_2 ∧ b^{34, 20}_1 ∧ -b^{34, 20}_0) c in CNF: c -b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ p_646 ∨ b^{34, 20}_2 c -b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ p_646 ∨ b^{34, 20}_1 c -b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ p_646 ∨ -b^{34, 20}_0 c in DIMACS: -15521 15522 -15523 646 15524 0 -15521 15522 -15523 646 15525 0 -15521 15522 -15523 646 -15526 0 c -2-1 --> break c ( b^{34, 19}_2 ∧ b^{34, 19}_1 ∧ -b^{34, 19}_0 ∧ -p_646) -> break c in CNF: c -b^{34, 19}_2 ∨ -b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ p_646 ∨ break c in DIMACS: -15521 -15522 15523 646 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 19}_2 ∧ -b^{34, 19}_1 ∧ -b^{34, 19}_0 ∧ true) c in CNF: c -b^{34, 19}_2 ∨ b^{34, 19}_1 ∨ b^{34, 19}_0 ∨ false c in DIMACS: -15521 15522 15523 0 c 3 does not represent an automaton state. c -(-b^{34, 19}_2 ∧ b^{34, 19}_1 ∧ b^{34, 19}_0 ∧ true) c in CNF: c b^{34, 19}_2 ∨ -b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ false c in DIMACS: 15521 -15522 -15523 0 c -3 does not represent an automaton state. c -( b^{34, 19}_2 ∧ b^{34, 19}_1 ∧ b^{34, 19}_0 ∧ true) c in CNF: c -b^{34, 19}_2 ∨ -b^{34, 19}_1 ∨ -b^{34, 19}_0 ∨ false c in DIMACS: -15521 -15522 -15523 0 c i = 20 c -2+1 --> -1 c ( b^{34, 20}_2 ∧ b^{34, 20}_1 ∧ -b^{34, 20}_0 ∧ p_680) -> ( b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ b^{34, 21}_0) c in CNF: c -b^{34, 20}_2 ∨ -b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ -p_680 ∨ b^{34, 21}_2 c -b^{34, 20}_2 ∨ -b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ -p_680 ∨ -b^{34, 21}_1 c -b^{34, 20}_2 ∨ -b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ -p_680 ∨ b^{34, 21}_0 c in DIMACS: -15524 -15525 15526 -680 15527 0 -15524 -15525 15526 -680 -15528 0 -15524 -15525 15526 -680 15529 0 c -1+1 --> 0 c ( b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ b^{34, 20}_0 ∧ p_680) -> (-b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ -b^{34, 21}_0) c in CNF: c -b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ -p_680 ∨ -b^{34, 21}_2 c -b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ -p_680 ∨ -b^{34, 21}_1 c -b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ -p_680 ∨ -b^{34, 21}_0 c in DIMACS: -15524 15525 -15526 -680 -15527 0 -15524 15525 -15526 -680 -15528 0 -15524 15525 -15526 -680 -15529 0 c 0+1 --> 1 c (-b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ -b^{34, 20}_0 ∧ p_680) -> (-b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ b^{34, 21}_0) c in CNF: c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ -p_680 ∨ -b^{34, 21}_2 c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ -p_680 ∨ -b^{34, 21}_1 c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ -p_680 ∨ b^{34, 21}_0 c in DIMACS: 15524 15525 15526 -680 -15527 0 15524 15525 15526 -680 -15528 0 15524 15525 15526 -680 15529 0 c 1+1 --> 2 c (-b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ b^{34, 20}_0 ∧ p_680) -> (-b^{34, 21}_2 ∧ b^{34, 21}_1 ∧ -b^{34, 21}_0) c in CNF: c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ -p_680 ∨ -b^{34, 21}_2 c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ -p_680 ∨ b^{34, 21}_1 c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ -p_680 ∨ -b^{34, 21}_0 c in DIMACS: 15524 15525 -15526 -680 -15527 0 15524 15525 -15526 -680 15528 0 15524 15525 -15526 -680 -15529 0 c 2+1 --> break c (-b^{34, 20}_2 ∧ b^{34, 20}_1 ∧ -b^{34, 20}_0 ∧ p_680) -> break c in CNF: c b^{34, 20}_2 ∨ -b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ -p_680 ∨ break c in DIMACS: 15524 -15525 15526 -680 1162 0 c 2-1 --> 1 c (-b^{34, 20}_2 ∧ b^{34, 20}_1 ∧ -b^{34, 20}_0 ∧ -p_680) -> (-b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ b^{34, 21}_0) c in CNF: c b^{34, 20}_2 ∨ -b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ p_680 ∨ -b^{34, 21}_2 c b^{34, 20}_2 ∨ -b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ p_680 ∨ -b^{34, 21}_1 c b^{34, 20}_2 ∨ -b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ p_680 ∨ b^{34, 21}_0 c in DIMACS: 15524 -15525 15526 680 -15527 0 15524 -15525 15526 680 -15528 0 15524 -15525 15526 680 15529 0 c 1-1 --> 0 c (-b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ b^{34, 20}_0 ∧ -p_680) -> (-b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ -b^{34, 21}_0) c in CNF: c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ p_680 ∨ -b^{34, 21}_2 c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ p_680 ∨ -b^{34, 21}_1 c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ p_680 ∨ -b^{34, 21}_0 c in DIMACS: 15524 15525 -15526 680 -15527 0 15524 15525 -15526 680 -15528 0 15524 15525 -15526 680 -15529 0 c 0-1 --> -1 c (-b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ -b^{34, 20}_0 ∧ -p_680) -> ( b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ b^{34, 21}_0) c in CNF: c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ p_680 ∨ b^{34, 21}_2 c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ p_680 ∨ -b^{34, 21}_1 c b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ p_680 ∨ b^{34, 21}_0 c in DIMACS: 15524 15525 15526 680 15527 0 15524 15525 15526 680 -15528 0 15524 15525 15526 680 15529 0 c -1-1 --> -2 c ( b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ b^{34, 20}_0 ∧ -p_680) -> ( b^{34, 21}_2 ∧ b^{34, 21}_1 ∧ -b^{34, 21}_0) c in CNF: c -b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ p_680 ∨ b^{34, 21}_2 c -b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ p_680 ∨ b^{34, 21}_1 c -b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ p_680 ∨ -b^{34, 21}_0 c in DIMACS: -15524 15525 -15526 680 15527 0 -15524 15525 -15526 680 15528 0 -15524 15525 -15526 680 -15529 0 c -2-1 --> break c ( b^{34, 20}_2 ∧ b^{34, 20}_1 ∧ -b^{34, 20}_0 ∧ -p_680) -> break c in CNF: c -b^{34, 20}_2 ∨ -b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ p_680 ∨ break c in DIMACS: -15524 -15525 15526 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 20}_2 ∧ -b^{34, 20}_1 ∧ -b^{34, 20}_0 ∧ true) c in CNF: c -b^{34, 20}_2 ∨ b^{34, 20}_1 ∨ b^{34, 20}_0 ∨ false c in DIMACS: -15524 15525 15526 0 c 3 does not represent an automaton state. c -(-b^{34, 20}_2 ∧ b^{34, 20}_1 ∧ b^{34, 20}_0 ∧ true) c in CNF: c b^{34, 20}_2 ∨ -b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ false c in DIMACS: 15524 -15525 -15526 0 c -3 does not represent an automaton state. c -( b^{34, 20}_2 ∧ b^{34, 20}_1 ∧ b^{34, 20}_0 ∧ true) c in CNF: c -b^{34, 20}_2 ∨ -b^{34, 20}_1 ∨ -b^{34, 20}_0 ∨ false c in DIMACS: -15524 -15525 -15526 0 c i = 21 c -2+1 --> -1 c ( b^{34, 21}_2 ∧ b^{34, 21}_1 ∧ -b^{34, 21}_0 ∧ p_714) -> ( b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ b^{34, 22}_0) c in CNF: c -b^{34, 21}_2 ∨ -b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ -p_714 ∨ b^{34, 22}_2 c -b^{34, 21}_2 ∨ -b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ -p_714 ∨ -b^{34, 22}_1 c -b^{34, 21}_2 ∨ -b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ -p_714 ∨ b^{34, 22}_0 c in DIMACS: -15527 -15528 15529 -714 15530 0 -15527 -15528 15529 -714 -15531 0 -15527 -15528 15529 -714 15532 0 c -1+1 --> 0 c ( b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ b^{34, 21}_0 ∧ p_714) -> (-b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ -b^{34, 22}_0) c in CNF: c -b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ -p_714 ∨ -b^{34, 22}_2 c -b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ -p_714 ∨ -b^{34, 22}_1 c -b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ -p_714 ∨ -b^{34, 22}_0 c in DIMACS: -15527 15528 -15529 -714 -15530 0 -15527 15528 -15529 -714 -15531 0 -15527 15528 -15529 -714 -15532 0 c 0+1 --> 1 c (-b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ -b^{34, 21}_0 ∧ p_714) -> (-b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ b^{34, 22}_0) c in CNF: c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ -p_714 ∨ -b^{34, 22}_2 c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ -p_714 ∨ -b^{34, 22}_1 c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ -p_714 ∨ b^{34, 22}_0 c in DIMACS: 15527 15528 15529 -714 -15530 0 15527 15528 15529 -714 -15531 0 15527 15528 15529 -714 15532 0 c 1+1 --> 2 c (-b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ b^{34, 21}_0 ∧ p_714) -> (-b^{34, 22}_2 ∧ b^{34, 22}_1 ∧ -b^{34, 22}_0) c in CNF: c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ -p_714 ∨ -b^{34, 22}_2 c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ -p_714 ∨ b^{34, 22}_1 c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ -p_714 ∨ -b^{34, 22}_0 c in DIMACS: 15527 15528 -15529 -714 -15530 0 15527 15528 -15529 -714 15531 0 15527 15528 -15529 -714 -15532 0 c 2+1 --> break c (-b^{34, 21}_2 ∧ b^{34, 21}_1 ∧ -b^{34, 21}_0 ∧ p_714) -> break c in CNF: c b^{34, 21}_2 ∨ -b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ -p_714 ∨ break c in DIMACS: 15527 -15528 15529 -714 1162 0 c 2-1 --> 1 c (-b^{34, 21}_2 ∧ b^{34, 21}_1 ∧ -b^{34, 21}_0 ∧ -p_714) -> (-b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ b^{34, 22}_0) c in CNF: c b^{34, 21}_2 ∨ -b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ p_714 ∨ -b^{34, 22}_2 c b^{34, 21}_2 ∨ -b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ p_714 ∨ -b^{34, 22}_1 c b^{34, 21}_2 ∨ -b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ p_714 ∨ b^{34, 22}_0 c in DIMACS: 15527 -15528 15529 714 -15530 0 15527 -15528 15529 714 -15531 0 15527 -15528 15529 714 15532 0 c 1-1 --> 0 c (-b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ b^{34, 21}_0 ∧ -p_714) -> (-b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ -b^{34, 22}_0) c in CNF: c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ p_714 ∨ -b^{34, 22}_2 c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ p_714 ∨ -b^{34, 22}_1 c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ p_714 ∨ -b^{34, 22}_0 c in DIMACS: 15527 15528 -15529 714 -15530 0 15527 15528 -15529 714 -15531 0 15527 15528 -15529 714 -15532 0 c 0-1 --> -1 c (-b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ -b^{34, 21}_0 ∧ -p_714) -> ( b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ b^{34, 22}_0) c in CNF: c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ p_714 ∨ b^{34, 22}_2 c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ p_714 ∨ -b^{34, 22}_1 c b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ p_714 ∨ b^{34, 22}_0 c in DIMACS: 15527 15528 15529 714 15530 0 15527 15528 15529 714 -15531 0 15527 15528 15529 714 15532 0 c -1-1 --> -2 c ( b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ b^{34, 21}_0 ∧ -p_714) -> ( b^{34, 22}_2 ∧ b^{34, 22}_1 ∧ -b^{34, 22}_0) c in CNF: c -b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ p_714 ∨ b^{34, 22}_2 c -b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ p_714 ∨ b^{34, 22}_1 c -b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ p_714 ∨ -b^{34, 22}_0 c in DIMACS: -15527 15528 -15529 714 15530 0 -15527 15528 -15529 714 15531 0 -15527 15528 -15529 714 -15532 0 c -2-1 --> break c ( b^{34, 21}_2 ∧ b^{34, 21}_1 ∧ -b^{34, 21}_0 ∧ -p_714) -> break c in CNF: c -b^{34, 21}_2 ∨ -b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ p_714 ∨ break c in DIMACS: -15527 -15528 15529 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 21}_2 ∧ -b^{34, 21}_1 ∧ -b^{34, 21}_0 ∧ true) c in CNF: c -b^{34, 21}_2 ∨ b^{34, 21}_1 ∨ b^{34, 21}_0 ∨ false c in DIMACS: -15527 15528 15529 0 c 3 does not represent an automaton state. c -(-b^{34, 21}_2 ∧ b^{34, 21}_1 ∧ b^{34, 21}_0 ∧ true) c in CNF: c b^{34, 21}_2 ∨ -b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ false c in DIMACS: 15527 -15528 -15529 0 c -3 does not represent an automaton state. c -( b^{34, 21}_2 ∧ b^{34, 21}_1 ∧ b^{34, 21}_0 ∧ true) c in CNF: c -b^{34, 21}_2 ∨ -b^{34, 21}_1 ∨ -b^{34, 21}_0 ∨ false c in DIMACS: -15527 -15528 -15529 0 c i = 22 c -2+1 --> -1 c ( b^{34, 22}_2 ∧ b^{34, 22}_1 ∧ -b^{34, 22}_0 ∧ p_748) -> ( b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ b^{34, 23}_0) c in CNF: c -b^{34, 22}_2 ∨ -b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ -p_748 ∨ b^{34, 23}_2 c -b^{34, 22}_2 ∨ -b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ -p_748 ∨ -b^{34, 23}_1 c -b^{34, 22}_2 ∨ -b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ -p_748 ∨ b^{34, 23}_0 c in DIMACS: -15530 -15531 15532 -748 15533 0 -15530 -15531 15532 -748 -15534 0 -15530 -15531 15532 -748 15535 0 c -1+1 --> 0 c ( b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ b^{34, 22}_0 ∧ p_748) -> (-b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ -b^{34, 23}_0) c in CNF: c -b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ -p_748 ∨ -b^{34, 23}_2 c -b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ -p_748 ∨ -b^{34, 23}_1 c -b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ -p_748 ∨ -b^{34, 23}_0 c in DIMACS: -15530 15531 -15532 -748 -15533 0 -15530 15531 -15532 -748 -15534 0 -15530 15531 -15532 -748 -15535 0 c 0+1 --> 1 c (-b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ -b^{34, 22}_0 ∧ p_748) -> (-b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ b^{34, 23}_0) c in CNF: c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ -p_748 ∨ -b^{34, 23}_2 c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ -p_748 ∨ -b^{34, 23}_1 c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ -p_748 ∨ b^{34, 23}_0 c in DIMACS: 15530 15531 15532 -748 -15533 0 15530 15531 15532 -748 -15534 0 15530 15531 15532 -748 15535 0 c 1+1 --> 2 c (-b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ b^{34, 22}_0 ∧ p_748) -> (-b^{34, 23}_2 ∧ b^{34, 23}_1 ∧ -b^{34, 23}_0) c in CNF: c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ -p_748 ∨ -b^{34, 23}_2 c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ -p_748 ∨ b^{34, 23}_1 c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ -p_748 ∨ -b^{34, 23}_0 c in DIMACS: 15530 15531 -15532 -748 -15533 0 15530 15531 -15532 -748 15534 0 15530 15531 -15532 -748 -15535 0 c 2+1 --> break c (-b^{34, 22}_2 ∧ b^{34, 22}_1 ∧ -b^{34, 22}_0 ∧ p_748) -> break c in CNF: c b^{34, 22}_2 ∨ -b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ -p_748 ∨ break c in DIMACS: 15530 -15531 15532 -748 1162 0 c 2-1 --> 1 c (-b^{34, 22}_2 ∧ b^{34, 22}_1 ∧ -b^{34, 22}_0 ∧ -p_748) -> (-b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ b^{34, 23}_0) c in CNF: c b^{34, 22}_2 ∨ -b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ p_748 ∨ -b^{34, 23}_2 c b^{34, 22}_2 ∨ -b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ p_748 ∨ -b^{34, 23}_1 c b^{34, 22}_2 ∨ -b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ p_748 ∨ b^{34, 23}_0 c in DIMACS: 15530 -15531 15532 748 -15533 0 15530 -15531 15532 748 -15534 0 15530 -15531 15532 748 15535 0 c 1-1 --> 0 c (-b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ b^{34, 22}_0 ∧ -p_748) -> (-b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ -b^{34, 23}_0) c in CNF: c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ p_748 ∨ -b^{34, 23}_2 c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ p_748 ∨ -b^{34, 23}_1 c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ p_748 ∨ -b^{34, 23}_0 c in DIMACS: 15530 15531 -15532 748 -15533 0 15530 15531 -15532 748 -15534 0 15530 15531 -15532 748 -15535 0 c 0-1 --> -1 c (-b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ -b^{34, 22}_0 ∧ -p_748) -> ( b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ b^{34, 23}_0) c in CNF: c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ p_748 ∨ b^{34, 23}_2 c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ p_748 ∨ -b^{34, 23}_1 c b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ p_748 ∨ b^{34, 23}_0 c in DIMACS: 15530 15531 15532 748 15533 0 15530 15531 15532 748 -15534 0 15530 15531 15532 748 15535 0 c -1-1 --> -2 c ( b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ b^{34, 22}_0 ∧ -p_748) -> ( b^{34, 23}_2 ∧ b^{34, 23}_1 ∧ -b^{34, 23}_0) c in CNF: c -b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ p_748 ∨ b^{34, 23}_2 c -b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ p_748 ∨ b^{34, 23}_1 c -b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ p_748 ∨ -b^{34, 23}_0 c in DIMACS: -15530 15531 -15532 748 15533 0 -15530 15531 -15532 748 15534 0 -15530 15531 -15532 748 -15535 0 c -2-1 --> break c ( b^{34, 22}_2 ∧ b^{34, 22}_1 ∧ -b^{34, 22}_0 ∧ -p_748) -> break c in CNF: c -b^{34, 22}_2 ∨ -b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ p_748 ∨ break c in DIMACS: -15530 -15531 15532 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 22}_2 ∧ -b^{34, 22}_1 ∧ -b^{34, 22}_0 ∧ true) c in CNF: c -b^{34, 22}_2 ∨ b^{34, 22}_1 ∨ b^{34, 22}_0 ∨ false c in DIMACS: -15530 15531 15532 0 c 3 does not represent an automaton state. c -(-b^{34, 22}_2 ∧ b^{34, 22}_1 ∧ b^{34, 22}_0 ∧ true) c in CNF: c b^{34, 22}_2 ∨ -b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ false c in DIMACS: 15530 -15531 -15532 0 c -3 does not represent an automaton state. c -( b^{34, 22}_2 ∧ b^{34, 22}_1 ∧ b^{34, 22}_0 ∧ true) c in CNF: c -b^{34, 22}_2 ∨ -b^{34, 22}_1 ∨ -b^{34, 22}_0 ∨ false c in DIMACS: -15530 -15531 -15532 0 c i = 23 c -2+1 --> -1 c ( b^{34, 23}_2 ∧ b^{34, 23}_1 ∧ -b^{34, 23}_0 ∧ p_782) -> ( b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ b^{34, 24}_0) c in CNF: c -b^{34, 23}_2 ∨ -b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ -p_782 ∨ b^{34, 24}_2 c -b^{34, 23}_2 ∨ -b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ -p_782 ∨ -b^{34, 24}_1 c -b^{34, 23}_2 ∨ -b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ -p_782 ∨ b^{34, 24}_0 c in DIMACS: -15533 -15534 15535 -782 15536 0 -15533 -15534 15535 -782 -15537 0 -15533 -15534 15535 -782 15538 0 c -1+1 --> 0 c ( b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ b^{34, 23}_0 ∧ p_782) -> (-b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ -b^{34, 24}_0) c in CNF: c -b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ -p_782 ∨ -b^{34, 24}_2 c -b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ -p_782 ∨ -b^{34, 24}_1 c -b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ -p_782 ∨ -b^{34, 24}_0 c in DIMACS: -15533 15534 -15535 -782 -15536 0 -15533 15534 -15535 -782 -15537 0 -15533 15534 -15535 -782 -15538 0 c 0+1 --> 1 c (-b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ -b^{34, 23}_0 ∧ p_782) -> (-b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ b^{34, 24}_0) c in CNF: c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ -p_782 ∨ -b^{34, 24}_2 c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ -p_782 ∨ -b^{34, 24}_1 c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ -p_782 ∨ b^{34, 24}_0 c in DIMACS: 15533 15534 15535 -782 -15536 0 15533 15534 15535 -782 -15537 0 15533 15534 15535 -782 15538 0 c 1+1 --> 2 c (-b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ b^{34, 23}_0 ∧ p_782) -> (-b^{34, 24}_2 ∧ b^{34, 24}_1 ∧ -b^{34, 24}_0) c in CNF: c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ -p_782 ∨ -b^{34, 24}_2 c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ -p_782 ∨ b^{34, 24}_1 c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ -p_782 ∨ -b^{34, 24}_0 c in DIMACS: 15533 15534 -15535 -782 -15536 0 15533 15534 -15535 -782 15537 0 15533 15534 -15535 -782 -15538 0 c 2+1 --> break c (-b^{34, 23}_2 ∧ b^{34, 23}_1 ∧ -b^{34, 23}_0 ∧ p_782) -> break c in CNF: c b^{34, 23}_2 ∨ -b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ -p_782 ∨ break c in DIMACS: 15533 -15534 15535 -782 1162 0 c 2-1 --> 1 c (-b^{34, 23}_2 ∧ b^{34, 23}_1 ∧ -b^{34, 23}_0 ∧ -p_782) -> (-b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ b^{34, 24}_0) c in CNF: c b^{34, 23}_2 ∨ -b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ p_782 ∨ -b^{34, 24}_2 c b^{34, 23}_2 ∨ -b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ p_782 ∨ -b^{34, 24}_1 c b^{34, 23}_2 ∨ -b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ p_782 ∨ b^{34, 24}_0 c in DIMACS: 15533 -15534 15535 782 -15536 0 15533 -15534 15535 782 -15537 0 15533 -15534 15535 782 15538 0 c 1-1 --> 0 c (-b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ b^{34, 23}_0 ∧ -p_782) -> (-b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ -b^{34, 24}_0) c in CNF: c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ p_782 ∨ -b^{34, 24}_2 c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ p_782 ∨ -b^{34, 24}_1 c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ p_782 ∨ -b^{34, 24}_0 c in DIMACS: 15533 15534 -15535 782 -15536 0 15533 15534 -15535 782 -15537 0 15533 15534 -15535 782 -15538 0 c 0-1 --> -1 c (-b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ -b^{34, 23}_0 ∧ -p_782) -> ( b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ b^{34, 24}_0) c in CNF: c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ p_782 ∨ b^{34, 24}_2 c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ p_782 ∨ -b^{34, 24}_1 c b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ p_782 ∨ b^{34, 24}_0 c in DIMACS: 15533 15534 15535 782 15536 0 15533 15534 15535 782 -15537 0 15533 15534 15535 782 15538 0 c -1-1 --> -2 c ( b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ b^{34, 23}_0 ∧ -p_782) -> ( b^{34, 24}_2 ∧ b^{34, 24}_1 ∧ -b^{34, 24}_0) c in CNF: c -b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ p_782 ∨ b^{34, 24}_2 c -b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ p_782 ∨ b^{34, 24}_1 c -b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ p_782 ∨ -b^{34, 24}_0 c in DIMACS: -15533 15534 -15535 782 15536 0 -15533 15534 -15535 782 15537 0 -15533 15534 -15535 782 -15538 0 c -2-1 --> break c ( b^{34, 23}_2 ∧ b^{34, 23}_1 ∧ -b^{34, 23}_0 ∧ -p_782) -> break c in CNF: c -b^{34, 23}_2 ∨ -b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ p_782 ∨ break c in DIMACS: -15533 -15534 15535 782 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 23}_2 ∧ -b^{34, 23}_1 ∧ -b^{34, 23}_0 ∧ true) c in CNF: c -b^{34, 23}_2 ∨ b^{34, 23}_1 ∨ b^{34, 23}_0 ∨ false c in DIMACS: -15533 15534 15535 0 c 3 does not represent an automaton state. c -(-b^{34, 23}_2 ∧ b^{34, 23}_1 ∧ b^{34, 23}_0 ∧ true) c in CNF: c b^{34, 23}_2 ∨ -b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ false c in DIMACS: 15533 -15534 -15535 0 c -3 does not represent an automaton state. c -( b^{34, 23}_2 ∧ b^{34, 23}_1 ∧ b^{34, 23}_0 ∧ true) c in CNF: c -b^{34, 23}_2 ∨ -b^{34, 23}_1 ∨ -b^{34, 23}_0 ∨ false c in DIMACS: -15533 -15534 -15535 0 c i = 24 c -2+1 --> -1 c ( b^{34, 24}_2 ∧ b^{34, 24}_1 ∧ -b^{34, 24}_0 ∧ p_816) -> ( b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ b^{34, 25}_0) c in CNF: c -b^{34, 24}_2 ∨ -b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ -p_816 ∨ b^{34, 25}_2 c -b^{34, 24}_2 ∨ -b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ -p_816 ∨ -b^{34, 25}_1 c -b^{34, 24}_2 ∨ -b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ -p_816 ∨ b^{34, 25}_0 c in DIMACS: -15536 -15537 15538 -816 15539 0 -15536 -15537 15538 -816 -15540 0 -15536 -15537 15538 -816 15541 0 c -1+1 --> 0 c ( b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ b^{34, 24}_0 ∧ p_816) -> (-b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ -b^{34, 25}_0) c in CNF: c -b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ -p_816 ∨ -b^{34, 25}_2 c -b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ -p_816 ∨ -b^{34, 25}_1 c -b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ -p_816 ∨ -b^{34, 25}_0 c in DIMACS: -15536 15537 -15538 -816 -15539 0 -15536 15537 -15538 -816 -15540 0 -15536 15537 -15538 -816 -15541 0 c 0+1 --> 1 c (-b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ -b^{34, 24}_0 ∧ p_816) -> (-b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ b^{34, 25}_0) c in CNF: c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ -p_816 ∨ -b^{34, 25}_2 c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ -p_816 ∨ -b^{34, 25}_1 c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ -p_816 ∨ b^{34, 25}_0 c in DIMACS: 15536 15537 15538 -816 -15539 0 15536 15537 15538 -816 -15540 0 15536 15537 15538 -816 15541 0 c 1+1 --> 2 c (-b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ b^{34, 24}_0 ∧ p_816) -> (-b^{34, 25}_2 ∧ b^{34, 25}_1 ∧ -b^{34, 25}_0) c in CNF: c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ -p_816 ∨ -b^{34, 25}_2 c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ -p_816 ∨ b^{34, 25}_1 c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ -p_816 ∨ -b^{34, 25}_0 c in DIMACS: 15536 15537 -15538 -816 -15539 0 15536 15537 -15538 -816 15540 0 15536 15537 -15538 -816 -15541 0 c 2+1 --> break c (-b^{34, 24}_2 ∧ b^{34, 24}_1 ∧ -b^{34, 24}_0 ∧ p_816) -> break c in CNF: c b^{34, 24}_2 ∨ -b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ -p_816 ∨ break c in DIMACS: 15536 -15537 15538 -816 1162 0 c 2-1 --> 1 c (-b^{34, 24}_2 ∧ b^{34, 24}_1 ∧ -b^{34, 24}_0 ∧ -p_816) -> (-b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ b^{34, 25}_0) c in CNF: c b^{34, 24}_2 ∨ -b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ p_816 ∨ -b^{34, 25}_2 c b^{34, 24}_2 ∨ -b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ p_816 ∨ -b^{34, 25}_1 c b^{34, 24}_2 ∨ -b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ p_816 ∨ b^{34, 25}_0 c in DIMACS: 15536 -15537 15538 816 -15539 0 15536 -15537 15538 816 -15540 0 15536 -15537 15538 816 15541 0 c 1-1 --> 0 c (-b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ b^{34, 24}_0 ∧ -p_816) -> (-b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ -b^{34, 25}_0) c in CNF: c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ p_816 ∨ -b^{34, 25}_2 c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ p_816 ∨ -b^{34, 25}_1 c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ p_816 ∨ -b^{34, 25}_0 c in DIMACS: 15536 15537 -15538 816 -15539 0 15536 15537 -15538 816 -15540 0 15536 15537 -15538 816 -15541 0 c 0-1 --> -1 c (-b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ -b^{34, 24}_0 ∧ -p_816) -> ( b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ b^{34, 25}_0) c in CNF: c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ p_816 ∨ b^{34, 25}_2 c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ p_816 ∨ -b^{34, 25}_1 c b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ p_816 ∨ b^{34, 25}_0 c in DIMACS: 15536 15537 15538 816 15539 0 15536 15537 15538 816 -15540 0 15536 15537 15538 816 15541 0 c -1-1 --> -2 c ( b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ b^{34, 24}_0 ∧ -p_816) -> ( b^{34, 25}_2 ∧ b^{34, 25}_1 ∧ -b^{34, 25}_0) c in CNF: c -b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ p_816 ∨ b^{34, 25}_2 c -b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ p_816 ∨ b^{34, 25}_1 c -b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ p_816 ∨ -b^{34, 25}_0 c in DIMACS: -15536 15537 -15538 816 15539 0 -15536 15537 -15538 816 15540 0 -15536 15537 -15538 816 -15541 0 c -2-1 --> break c ( b^{34, 24}_2 ∧ b^{34, 24}_1 ∧ -b^{34, 24}_0 ∧ -p_816) -> break c in CNF: c -b^{34, 24}_2 ∨ -b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ p_816 ∨ break c in DIMACS: -15536 -15537 15538 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 24}_2 ∧ -b^{34, 24}_1 ∧ -b^{34, 24}_0 ∧ true) c in CNF: c -b^{34, 24}_2 ∨ b^{34, 24}_1 ∨ b^{34, 24}_0 ∨ false c in DIMACS: -15536 15537 15538 0 c 3 does not represent an automaton state. c -(-b^{34, 24}_2 ∧ b^{34, 24}_1 ∧ b^{34, 24}_0 ∧ true) c in CNF: c b^{34, 24}_2 ∨ -b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ false c in DIMACS: 15536 -15537 -15538 0 c -3 does not represent an automaton state. c -( b^{34, 24}_2 ∧ b^{34, 24}_1 ∧ b^{34, 24}_0 ∧ true) c in CNF: c -b^{34, 24}_2 ∨ -b^{34, 24}_1 ∨ -b^{34, 24}_0 ∨ false c in DIMACS: -15536 -15537 -15538 0 c i = 25 c -2+1 --> -1 c ( b^{34, 25}_2 ∧ b^{34, 25}_1 ∧ -b^{34, 25}_0 ∧ p_850) -> ( b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ b^{34, 26}_0) c in CNF: c -b^{34, 25}_2 ∨ -b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ -p_850 ∨ b^{34, 26}_2 c -b^{34, 25}_2 ∨ -b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ -p_850 ∨ -b^{34, 26}_1 c -b^{34, 25}_2 ∨ -b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ -p_850 ∨ b^{34, 26}_0 c in DIMACS: -15539 -15540 15541 -850 15542 0 -15539 -15540 15541 -850 -15543 0 -15539 -15540 15541 -850 15544 0 c -1+1 --> 0 c ( b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ b^{34, 25}_0 ∧ p_850) -> (-b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ -b^{34, 26}_0) c in CNF: c -b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ -p_850 ∨ -b^{34, 26}_2 c -b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ -p_850 ∨ -b^{34, 26}_1 c -b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ -p_850 ∨ -b^{34, 26}_0 c in DIMACS: -15539 15540 -15541 -850 -15542 0 -15539 15540 -15541 -850 -15543 0 -15539 15540 -15541 -850 -15544 0 c 0+1 --> 1 c (-b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ -b^{34, 25}_0 ∧ p_850) -> (-b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ b^{34, 26}_0) c in CNF: c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ -p_850 ∨ -b^{34, 26}_2 c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ -p_850 ∨ -b^{34, 26}_1 c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ -p_850 ∨ b^{34, 26}_0 c in DIMACS: 15539 15540 15541 -850 -15542 0 15539 15540 15541 -850 -15543 0 15539 15540 15541 -850 15544 0 c 1+1 --> 2 c (-b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ b^{34, 25}_0 ∧ p_850) -> (-b^{34, 26}_2 ∧ b^{34, 26}_1 ∧ -b^{34, 26}_0) c in CNF: c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ -p_850 ∨ -b^{34, 26}_2 c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ -p_850 ∨ b^{34, 26}_1 c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ -p_850 ∨ -b^{34, 26}_0 c in DIMACS: 15539 15540 -15541 -850 -15542 0 15539 15540 -15541 -850 15543 0 15539 15540 -15541 -850 -15544 0 c 2+1 --> break c (-b^{34, 25}_2 ∧ b^{34, 25}_1 ∧ -b^{34, 25}_0 ∧ p_850) -> break c in CNF: c b^{34, 25}_2 ∨ -b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ -p_850 ∨ break c in DIMACS: 15539 -15540 15541 -850 1162 0 c 2-1 --> 1 c (-b^{34, 25}_2 ∧ b^{34, 25}_1 ∧ -b^{34, 25}_0 ∧ -p_850) -> (-b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ b^{34, 26}_0) c in CNF: c b^{34, 25}_2 ∨ -b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ p_850 ∨ -b^{34, 26}_2 c b^{34, 25}_2 ∨ -b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ p_850 ∨ -b^{34, 26}_1 c b^{34, 25}_2 ∨ -b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ p_850 ∨ b^{34, 26}_0 c in DIMACS: 15539 -15540 15541 850 -15542 0 15539 -15540 15541 850 -15543 0 15539 -15540 15541 850 15544 0 c 1-1 --> 0 c (-b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ b^{34, 25}_0 ∧ -p_850) -> (-b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ -b^{34, 26}_0) c in CNF: c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ p_850 ∨ -b^{34, 26}_2 c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ p_850 ∨ -b^{34, 26}_1 c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ p_850 ∨ -b^{34, 26}_0 c in DIMACS: 15539 15540 -15541 850 -15542 0 15539 15540 -15541 850 -15543 0 15539 15540 -15541 850 -15544 0 c 0-1 --> -1 c (-b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ -b^{34, 25}_0 ∧ -p_850) -> ( b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ b^{34, 26}_0) c in CNF: c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ p_850 ∨ b^{34, 26}_2 c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ p_850 ∨ -b^{34, 26}_1 c b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ p_850 ∨ b^{34, 26}_0 c in DIMACS: 15539 15540 15541 850 15542 0 15539 15540 15541 850 -15543 0 15539 15540 15541 850 15544 0 c -1-1 --> -2 c ( b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ b^{34, 25}_0 ∧ -p_850) -> ( b^{34, 26}_2 ∧ b^{34, 26}_1 ∧ -b^{34, 26}_0) c in CNF: c -b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ p_850 ∨ b^{34, 26}_2 c -b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ p_850 ∨ b^{34, 26}_1 c -b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ p_850 ∨ -b^{34, 26}_0 c in DIMACS: -15539 15540 -15541 850 15542 0 -15539 15540 -15541 850 15543 0 -15539 15540 -15541 850 -15544 0 c -2-1 --> break c ( b^{34, 25}_2 ∧ b^{34, 25}_1 ∧ -b^{34, 25}_0 ∧ -p_850) -> break c in CNF: c -b^{34, 25}_2 ∨ -b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ p_850 ∨ break c in DIMACS: -15539 -15540 15541 850 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 25}_2 ∧ -b^{34, 25}_1 ∧ -b^{34, 25}_0 ∧ true) c in CNF: c -b^{34, 25}_2 ∨ b^{34, 25}_1 ∨ b^{34, 25}_0 ∨ false c in DIMACS: -15539 15540 15541 0 c 3 does not represent an automaton state. c -(-b^{34, 25}_2 ∧ b^{34, 25}_1 ∧ b^{34, 25}_0 ∧ true) c in CNF: c b^{34, 25}_2 ∨ -b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ false c in DIMACS: 15539 -15540 -15541 0 c -3 does not represent an automaton state. c -( b^{34, 25}_2 ∧ b^{34, 25}_1 ∧ b^{34, 25}_0 ∧ true) c in CNF: c -b^{34, 25}_2 ∨ -b^{34, 25}_1 ∨ -b^{34, 25}_0 ∨ false c in DIMACS: -15539 -15540 -15541 0 c i = 26 c -2+1 --> -1 c ( b^{34, 26}_2 ∧ b^{34, 26}_1 ∧ -b^{34, 26}_0 ∧ p_884) -> ( b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ b^{34, 27}_0) c in CNF: c -b^{34, 26}_2 ∨ -b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ -p_884 ∨ b^{34, 27}_2 c -b^{34, 26}_2 ∨ -b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ -p_884 ∨ -b^{34, 27}_1 c -b^{34, 26}_2 ∨ -b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ -p_884 ∨ b^{34, 27}_0 c in DIMACS: -15542 -15543 15544 -884 15545 0 -15542 -15543 15544 -884 -15546 0 -15542 -15543 15544 -884 15547 0 c -1+1 --> 0 c ( b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ b^{34, 26}_0 ∧ p_884) -> (-b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ -b^{34, 27}_0) c in CNF: c -b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ -p_884 ∨ -b^{34, 27}_2 c -b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ -p_884 ∨ -b^{34, 27}_1 c -b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ -p_884 ∨ -b^{34, 27}_0 c in DIMACS: -15542 15543 -15544 -884 -15545 0 -15542 15543 -15544 -884 -15546 0 -15542 15543 -15544 -884 -15547 0 c 0+1 --> 1 c (-b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ -b^{34, 26}_0 ∧ p_884) -> (-b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ b^{34, 27}_0) c in CNF: c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ -p_884 ∨ -b^{34, 27}_2 c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ -p_884 ∨ -b^{34, 27}_1 c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ -p_884 ∨ b^{34, 27}_0 c in DIMACS: 15542 15543 15544 -884 -15545 0 15542 15543 15544 -884 -15546 0 15542 15543 15544 -884 15547 0 c 1+1 --> 2 c (-b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ b^{34, 26}_0 ∧ p_884) -> (-b^{34, 27}_2 ∧ b^{34, 27}_1 ∧ -b^{34, 27}_0) c in CNF: c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ -p_884 ∨ -b^{34, 27}_2 c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ -p_884 ∨ b^{34, 27}_1 c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ -p_884 ∨ -b^{34, 27}_0 c in DIMACS: 15542 15543 -15544 -884 -15545 0 15542 15543 -15544 -884 15546 0 15542 15543 -15544 -884 -15547 0 c 2+1 --> break c (-b^{34, 26}_2 ∧ b^{34, 26}_1 ∧ -b^{34, 26}_0 ∧ p_884) -> break c in CNF: c b^{34, 26}_2 ∨ -b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ -p_884 ∨ break c in DIMACS: 15542 -15543 15544 -884 1162 0 c 2-1 --> 1 c (-b^{34, 26}_2 ∧ b^{34, 26}_1 ∧ -b^{34, 26}_0 ∧ -p_884) -> (-b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ b^{34, 27}_0) c in CNF: c b^{34, 26}_2 ∨ -b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ p_884 ∨ -b^{34, 27}_2 c b^{34, 26}_2 ∨ -b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ p_884 ∨ -b^{34, 27}_1 c b^{34, 26}_2 ∨ -b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ p_884 ∨ b^{34, 27}_0 c in DIMACS: 15542 -15543 15544 884 -15545 0 15542 -15543 15544 884 -15546 0 15542 -15543 15544 884 15547 0 c 1-1 --> 0 c (-b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ b^{34, 26}_0 ∧ -p_884) -> (-b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ -b^{34, 27}_0) c in CNF: c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ p_884 ∨ -b^{34, 27}_2 c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ p_884 ∨ -b^{34, 27}_1 c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ p_884 ∨ -b^{34, 27}_0 c in DIMACS: 15542 15543 -15544 884 -15545 0 15542 15543 -15544 884 -15546 0 15542 15543 -15544 884 -15547 0 c 0-1 --> -1 c (-b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ -b^{34, 26}_0 ∧ -p_884) -> ( b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ b^{34, 27}_0) c in CNF: c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ p_884 ∨ b^{34, 27}_2 c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ p_884 ∨ -b^{34, 27}_1 c b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ p_884 ∨ b^{34, 27}_0 c in DIMACS: 15542 15543 15544 884 15545 0 15542 15543 15544 884 -15546 0 15542 15543 15544 884 15547 0 c -1-1 --> -2 c ( b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ b^{34, 26}_0 ∧ -p_884) -> ( b^{34, 27}_2 ∧ b^{34, 27}_1 ∧ -b^{34, 27}_0) c in CNF: c -b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ p_884 ∨ b^{34, 27}_2 c -b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ p_884 ∨ b^{34, 27}_1 c -b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ p_884 ∨ -b^{34, 27}_0 c in DIMACS: -15542 15543 -15544 884 15545 0 -15542 15543 -15544 884 15546 0 -15542 15543 -15544 884 -15547 0 c -2-1 --> break c ( b^{34, 26}_2 ∧ b^{34, 26}_1 ∧ -b^{34, 26}_0 ∧ -p_884) -> break c in CNF: c -b^{34, 26}_2 ∨ -b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ p_884 ∨ break c in DIMACS: -15542 -15543 15544 884 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 26}_2 ∧ -b^{34, 26}_1 ∧ -b^{34, 26}_0 ∧ true) c in CNF: c -b^{34, 26}_2 ∨ b^{34, 26}_1 ∨ b^{34, 26}_0 ∨ false c in DIMACS: -15542 15543 15544 0 c 3 does not represent an automaton state. c -(-b^{34, 26}_2 ∧ b^{34, 26}_1 ∧ b^{34, 26}_0 ∧ true) c in CNF: c b^{34, 26}_2 ∨ -b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ false c in DIMACS: 15542 -15543 -15544 0 c -3 does not represent an automaton state. c -( b^{34, 26}_2 ∧ b^{34, 26}_1 ∧ b^{34, 26}_0 ∧ true) c in CNF: c -b^{34, 26}_2 ∨ -b^{34, 26}_1 ∨ -b^{34, 26}_0 ∨ false c in DIMACS: -15542 -15543 -15544 0 c i = 27 c -2+1 --> -1 c ( b^{34, 27}_2 ∧ b^{34, 27}_1 ∧ -b^{34, 27}_0 ∧ p_918) -> ( b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ b^{34, 28}_0) c in CNF: c -b^{34, 27}_2 ∨ -b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ -p_918 ∨ b^{34, 28}_2 c -b^{34, 27}_2 ∨ -b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ -p_918 ∨ -b^{34, 28}_1 c -b^{34, 27}_2 ∨ -b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ -p_918 ∨ b^{34, 28}_0 c in DIMACS: -15545 -15546 15547 -918 15548 0 -15545 -15546 15547 -918 -15549 0 -15545 -15546 15547 -918 15550 0 c -1+1 --> 0 c ( b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ b^{34, 27}_0 ∧ p_918) -> (-b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ -b^{34, 28}_0) c in CNF: c -b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ -p_918 ∨ -b^{34, 28}_2 c -b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ -p_918 ∨ -b^{34, 28}_1 c -b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ -p_918 ∨ -b^{34, 28}_0 c in DIMACS: -15545 15546 -15547 -918 -15548 0 -15545 15546 -15547 -918 -15549 0 -15545 15546 -15547 -918 -15550 0 c 0+1 --> 1 c (-b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ -b^{34, 27}_0 ∧ p_918) -> (-b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ b^{34, 28}_0) c in CNF: c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ -p_918 ∨ -b^{34, 28}_2 c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ -p_918 ∨ -b^{34, 28}_1 c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ -p_918 ∨ b^{34, 28}_0 c in DIMACS: 15545 15546 15547 -918 -15548 0 15545 15546 15547 -918 -15549 0 15545 15546 15547 -918 15550 0 c 1+1 --> 2 c (-b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ b^{34, 27}_0 ∧ p_918) -> (-b^{34, 28}_2 ∧ b^{34, 28}_1 ∧ -b^{34, 28}_0) c in CNF: c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ -p_918 ∨ -b^{34, 28}_2 c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ -p_918 ∨ b^{34, 28}_1 c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ -p_918 ∨ -b^{34, 28}_0 c in DIMACS: 15545 15546 -15547 -918 -15548 0 15545 15546 -15547 -918 15549 0 15545 15546 -15547 -918 -15550 0 c 2+1 --> break c (-b^{34, 27}_2 ∧ b^{34, 27}_1 ∧ -b^{34, 27}_0 ∧ p_918) -> break c in CNF: c b^{34, 27}_2 ∨ -b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ -p_918 ∨ break c in DIMACS: 15545 -15546 15547 -918 1162 0 c 2-1 --> 1 c (-b^{34, 27}_2 ∧ b^{34, 27}_1 ∧ -b^{34, 27}_0 ∧ -p_918) -> (-b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ b^{34, 28}_0) c in CNF: c b^{34, 27}_2 ∨ -b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ p_918 ∨ -b^{34, 28}_2 c b^{34, 27}_2 ∨ -b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ p_918 ∨ -b^{34, 28}_1 c b^{34, 27}_2 ∨ -b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ p_918 ∨ b^{34, 28}_0 c in DIMACS: 15545 -15546 15547 918 -15548 0 15545 -15546 15547 918 -15549 0 15545 -15546 15547 918 15550 0 c 1-1 --> 0 c (-b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ b^{34, 27}_0 ∧ -p_918) -> (-b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ -b^{34, 28}_0) c in CNF: c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ p_918 ∨ -b^{34, 28}_2 c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ p_918 ∨ -b^{34, 28}_1 c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ p_918 ∨ -b^{34, 28}_0 c in DIMACS: 15545 15546 -15547 918 -15548 0 15545 15546 -15547 918 -15549 0 15545 15546 -15547 918 -15550 0 c 0-1 --> -1 c (-b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ -b^{34, 27}_0 ∧ -p_918) -> ( b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ b^{34, 28}_0) c in CNF: c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ p_918 ∨ b^{34, 28}_2 c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ p_918 ∨ -b^{34, 28}_1 c b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ p_918 ∨ b^{34, 28}_0 c in DIMACS: 15545 15546 15547 918 15548 0 15545 15546 15547 918 -15549 0 15545 15546 15547 918 15550 0 c -1-1 --> -2 c ( b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ b^{34, 27}_0 ∧ -p_918) -> ( b^{34, 28}_2 ∧ b^{34, 28}_1 ∧ -b^{34, 28}_0) c in CNF: c -b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ p_918 ∨ b^{34, 28}_2 c -b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ p_918 ∨ b^{34, 28}_1 c -b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ p_918 ∨ -b^{34, 28}_0 c in DIMACS: -15545 15546 -15547 918 15548 0 -15545 15546 -15547 918 15549 0 -15545 15546 -15547 918 -15550 0 c -2-1 --> break c ( b^{34, 27}_2 ∧ b^{34, 27}_1 ∧ -b^{34, 27}_0 ∧ -p_918) -> break c in CNF: c -b^{34, 27}_2 ∨ -b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ p_918 ∨ break c in DIMACS: -15545 -15546 15547 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 27}_2 ∧ -b^{34, 27}_1 ∧ -b^{34, 27}_0 ∧ true) c in CNF: c -b^{34, 27}_2 ∨ b^{34, 27}_1 ∨ b^{34, 27}_0 ∨ false c in DIMACS: -15545 15546 15547 0 c 3 does not represent an automaton state. c -(-b^{34, 27}_2 ∧ b^{34, 27}_1 ∧ b^{34, 27}_0 ∧ true) c in CNF: c b^{34, 27}_2 ∨ -b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ false c in DIMACS: 15545 -15546 -15547 0 c -3 does not represent an automaton state. c -( b^{34, 27}_2 ∧ b^{34, 27}_1 ∧ b^{34, 27}_0 ∧ true) c in CNF: c -b^{34, 27}_2 ∨ -b^{34, 27}_1 ∨ -b^{34, 27}_0 ∨ false c in DIMACS: -15545 -15546 -15547 0 c i = 28 c -2+1 --> -1 c ( b^{34, 28}_2 ∧ b^{34, 28}_1 ∧ -b^{34, 28}_0 ∧ p_952) -> ( b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ b^{34, 29}_0) c in CNF: c -b^{34, 28}_2 ∨ -b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ -p_952 ∨ b^{34, 29}_2 c -b^{34, 28}_2 ∨ -b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ -p_952 ∨ -b^{34, 29}_1 c -b^{34, 28}_2 ∨ -b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ -p_952 ∨ b^{34, 29}_0 c in DIMACS: -15548 -15549 15550 -952 15551 0 -15548 -15549 15550 -952 -15552 0 -15548 -15549 15550 -952 15553 0 c -1+1 --> 0 c ( b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ b^{34, 28}_0 ∧ p_952) -> (-b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ -b^{34, 29}_0) c in CNF: c -b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ -p_952 ∨ -b^{34, 29}_2 c -b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ -p_952 ∨ -b^{34, 29}_1 c -b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ -p_952 ∨ -b^{34, 29}_0 c in DIMACS: -15548 15549 -15550 -952 -15551 0 -15548 15549 -15550 -952 -15552 0 -15548 15549 -15550 -952 -15553 0 c 0+1 --> 1 c (-b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ -b^{34, 28}_0 ∧ p_952) -> (-b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ b^{34, 29}_0) c in CNF: c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ -p_952 ∨ -b^{34, 29}_2 c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ -p_952 ∨ -b^{34, 29}_1 c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ -p_952 ∨ b^{34, 29}_0 c in DIMACS: 15548 15549 15550 -952 -15551 0 15548 15549 15550 -952 -15552 0 15548 15549 15550 -952 15553 0 c 1+1 --> 2 c (-b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ b^{34, 28}_0 ∧ p_952) -> (-b^{34, 29}_2 ∧ b^{34, 29}_1 ∧ -b^{34, 29}_0) c in CNF: c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ -p_952 ∨ -b^{34, 29}_2 c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ -p_952 ∨ b^{34, 29}_1 c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ -p_952 ∨ -b^{34, 29}_0 c in DIMACS: 15548 15549 -15550 -952 -15551 0 15548 15549 -15550 -952 15552 0 15548 15549 -15550 -952 -15553 0 c 2+1 --> break c (-b^{34, 28}_2 ∧ b^{34, 28}_1 ∧ -b^{34, 28}_0 ∧ p_952) -> break c in CNF: c b^{34, 28}_2 ∨ -b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ -p_952 ∨ break c in DIMACS: 15548 -15549 15550 -952 1162 0 c 2-1 --> 1 c (-b^{34, 28}_2 ∧ b^{34, 28}_1 ∧ -b^{34, 28}_0 ∧ -p_952) -> (-b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ b^{34, 29}_0) c in CNF: c b^{34, 28}_2 ∨ -b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ p_952 ∨ -b^{34, 29}_2 c b^{34, 28}_2 ∨ -b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ p_952 ∨ -b^{34, 29}_1 c b^{34, 28}_2 ∨ -b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ p_952 ∨ b^{34, 29}_0 c in DIMACS: 15548 -15549 15550 952 -15551 0 15548 -15549 15550 952 -15552 0 15548 -15549 15550 952 15553 0 c 1-1 --> 0 c (-b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ b^{34, 28}_0 ∧ -p_952) -> (-b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ -b^{34, 29}_0) c in CNF: c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ p_952 ∨ -b^{34, 29}_2 c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ p_952 ∨ -b^{34, 29}_1 c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ p_952 ∨ -b^{34, 29}_0 c in DIMACS: 15548 15549 -15550 952 -15551 0 15548 15549 -15550 952 -15552 0 15548 15549 -15550 952 -15553 0 c 0-1 --> -1 c (-b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ -b^{34, 28}_0 ∧ -p_952) -> ( b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ b^{34, 29}_0) c in CNF: c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ p_952 ∨ b^{34, 29}_2 c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ p_952 ∨ -b^{34, 29}_1 c b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ p_952 ∨ b^{34, 29}_0 c in DIMACS: 15548 15549 15550 952 15551 0 15548 15549 15550 952 -15552 0 15548 15549 15550 952 15553 0 c -1-1 --> -2 c ( b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ b^{34, 28}_0 ∧ -p_952) -> ( b^{34, 29}_2 ∧ b^{34, 29}_1 ∧ -b^{34, 29}_0) c in CNF: c -b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ p_952 ∨ b^{34, 29}_2 c -b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ p_952 ∨ b^{34, 29}_1 c -b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ p_952 ∨ -b^{34, 29}_0 c in DIMACS: -15548 15549 -15550 952 15551 0 -15548 15549 -15550 952 15552 0 -15548 15549 -15550 952 -15553 0 c -2-1 --> break c ( b^{34, 28}_2 ∧ b^{34, 28}_1 ∧ -b^{34, 28}_0 ∧ -p_952) -> break c in CNF: c -b^{34, 28}_2 ∨ -b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ p_952 ∨ break c in DIMACS: -15548 -15549 15550 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 28}_2 ∧ -b^{34, 28}_1 ∧ -b^{34, 28}_0 ∧ true) c in CNF: c -b^{34, 28}_2 ∨ b^{34, 28}_1 ∨ b^{34, 28}_0 ∨ false c in DIMACS: -15548 15549 15550 0 c 3 does not represent an automaton state. c -(-b^{34, 28}_2 ∧ b^{34, 28}_1 ∧ b^{34, 28}_0 ∧ true) c in CNF: c b^{34, 28}_2 ∨ -b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ false c in DIMACS: 15548 -15549 -15550 0 c -3 does not represent an automaton state. c -( b^{34, 28}_2 ∧ b^{34, 28}_1 ∧ b^{34, 28}_0 ∧ true) c in CNF: c -b^{34, 28}_2 ∨ -b^{34, 28}_1 ∨ -b^{34, 28}_0 ∨ false c in DIMACS: -15548 -15549 -15550 0 c i = 29 c -2+1 --> -1 c ( b^{34, 29}_2 ∧ b^{34, 29}_1 ∧ -b^{34, 29}_0 ∧ p_986) -> ( b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ b^{34, 30}_0) c in CNF: c -b^{34, 29}_2 ∨ -b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ -p_986 ∨ b^{34, 30}_2 c -b^{34, 29}_2 ∨ -b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ -p_986 ∨ -b^{34, 30}_1 c -b^{34, 29}_2 ∨ -b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ -p_986 ∨ b^{34, 30}_0 c in DIMACS: -15551 -15552 15553 -986 15554 0 -15551 -15552 15553 -986 -15555 0 -15551 -15552 15553 -986 15556 0 c -1+1 --> 0 c ( b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ b^{34, 29}_0 ∧ p_986) -> (-b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ -b^{34, 30}_0) c in CNF: c -b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ -p_986 ∨ -b^{34, 30}_2 c -b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ -p_986 ∨ -b^{34, 30}_1 c -b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ -p_986 ∨ -b^{34, 30}_0 c in DIMACS: -15551 15552 -15553 -986 -15554 0 -15551 15552 -15553 -986 -15555 0 -15551 15552 -15553 -986 -15556 0 c 0+1 --> 1 c (-b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ -b^{34, 29}_0 ∧ p_986) -> (-b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ b^{34, 30}_0) c in CNF: c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ -p_986 ∨ -b^{34, 30}_2 c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ -p_986 ∨ -b^{34, 30}_1 c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ -p_986 ∨ b^{34, 30}_0 c in DIMACS: 15551 15552 15553 -986 -15554 0 15551 15552 15553 -986 -15555 0 15551 15552 15553 -986 15556 0 c 1+1 --> 2 c (-b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ b^{34, 29}_0 ∧ p_986) -> (-b^{34, 30}_2 ∧ b^{34, 30}_1 ∧ -b^{34, 30}_0) c in CNF: c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ -p_986 ∨ -b^{34, 30}_2 c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ -p_986 ∨ b^{34, 30}_1 c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ -p_986 ∨ -b^{34, 30}_0 c in DIMACS: 15551 15552 -15553 -986 -15554 0 15551 15552 -15553 -986 15555 0 15551 15552 -15553 -986 -15556 0 c 2+1 --> break c (-b^{34, 29}_2 ∧ b^{34, 29}_1 ∧ -b^{34, 29}_0 ∧ p_986) -> break c in CNF: c b^{34, 29}_2 ∨ -b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ -p_986 ∨ break c in DIMACS: 15551 -15552 15553 -986 1162 0 c 2-1 --> 1 c (-b^{34, 29}_2 ∧ b^{34, 29}_1 ∧ -b^{34, 29}_0 ∧ -p_986) -> (-b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ b^{34, 30}_0) c in CNF: c b^{34, 29}_2 ∨ -b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ p_986 ∨ -b^{34, 30}_2 c b^{34, 29}_2 ∨ -b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ p_986 ∨ -b^{34, 30}_1 c b^{34, 29}_2 ∨ -b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ p_986 ∨ b^{34, 30}_0 c in DIMACS: 15551 -15552 15553 986 -15554 0 15551 -15552 15553 986 -15555 0 15551 -15552 15553 986 15556 0 c 1-1 --> 0 c (-b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ b^{34, 29}_0 ∧ -p_986) -> (-b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ -b^{34, 30}_0) c in CNF: c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ p_986 ∨ -b^{34, 30}_2 c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ p_986 ∨ -b^{34, 30}_1 c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ p_986 ∨ -b^{34, 30}_0 c in DIMACS: 15551 15552 -15553 986 -15554 0 15551 15552 -15553 986 -15555 0 15551 15552 -15553 986 -15556 0 c 0-1 --> -1 c (-b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ -b^{34, 29}_0 ∧ -p_986) -> ( b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ b^{34, 30}_0) c in CNF: c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ p_986 ∨ b^{34, 30}_2 c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ p_986 ∨ -b^{34, 30}_1 c b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ p_986 ∨ b^{34, 30}_0 c in DIMACS: 15551 15552 15553 986 15554 0 15551 15552 15553 986 -15555 0 15551 15552 15553 986 15556 0 c -1-1 --> -2 c ( b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ b^{34, 29}_0 ∧ -p_986) -> ( b^{34, 30}_2 ∧ b^{34, 30}_1 ∧ -b^{34, 30}_0) c in CNF: c -b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ p_986 ∨ b^{34, 30}_2 c -b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ p_986 ∨ b^{34, 30}_1 c -b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ p_986 ∨ -b^{34, 30}_0 c in DIMACS: -15551 15552 -15553 986 15554 0 -15551 15552 -15553 986 15555 0 -15551 15552 -15553 986 -15556 0 c -2-1 --> break c ( b^{34, 29}_2 ∧ b^{34, 29}_1 ∧ -b^{34, 29}_0 ∧ -p_986) -> break c in CNF: c -b^{34, 29}_2 ∨ -b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ p_986 ∨ break c in DIMACS: -15551 -15552 15553 986 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 29}_2 ∧ -b^{34, 29}_1 ∧ -b^{34, 29}_0 ∧ true) c in CNF: c -b^{34, 29}_2 ∨ b^{34, 29}_1 ∨ b^{34, 29}_0 ∨ false c in DIMACS: -15551 15552 15553 0 c 3 does not represent an automaton state. c -(-b^{34, 29}_2 ∧ b^{34, 29}_1 ∧ b^{34, 29}_0 ∧ true) c in CNF: c b^{34, 29}_2 ∨ -b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ false c in DIMACS: 15551 -15552 -15553 0 c -3 does not represent an automaton state. c -( b^{34, 29}_2 ∧ b^{34, 29}_1 ∧ b^{34, 29}_0 ∧ true) c in CNF: c -b^{34, 29}_2 ∨ -b^{34, 29}_1 ∨ -b^{34, 29}_0 ∨ false c in DIMACS: -15551 -15552 -15553 0 c i = 30 c -2+1 --> -1 c ( b^{34, 30}_2 ∧ b^{34, 30}_1 ∧ -b^{34, 30}_0 ∧ p_1020) -> ( b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ b^{34, 31}_0) c in CNF: c -b^{34, 30}_2 ∨ -b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ -p_1020 ∨ b^{34, 31}_2 c -b^{34, 30}_2 ∨ -b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ -p_1020 ∨ -b^{34, 31}_1 c -b^{34, 30}_2 ∨ -b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ -p_1020 ∨ b^{34, 31}_0 c in DIMACS: -15554 -15555 15556 -1020 15557 0 -15554 -15555 15556 -1020 -15558 0 -15554 -15555 15556 -1020 15559 0 c -1+1 --> 0 c ( b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ b^{34, 30}_0 ∧ p_1020) -> (-b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ -b^{34, 31}_0) c in CNF: c -b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ -p_1020 ∨ -b^{34, 31}_2 c -b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ -p_1020 ∨ -b^{34, 31}_1 c -b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ -p_1020 ∨ -b^{34, 31}_0 c in DIMACS: -15554 15555 -15556 -1020 -15557 0 -15554 15555 -15556 -1020 -15558 0 -15554 15555 -15556 -1020 -15559 0 c 0+1 --> 1 c (-b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ -b^{34, 30}_0 ∧ p_1020) -> (-b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ b^{34, 31}_0) c in CNF: c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ -p_1020 ∨ -b^{34, 31}_2 c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ -p_1020 ∨ -b^{34, 31}_1 c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ -p_1020 ∨ b^{34, 31}_0 c in DIMACS: 15554 15555 15556 -1020 -15557 0 15554 15555 15556 -1020 -15558 0 15554 15555 15556 -1020 15559 0 c 1+1 --> 2 c (-b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ b^{34, 30}_0 ∧ p_1020) -> (-b^{34, 31}_2 ∧ b^{34, 31}_1 ∧ -b^{34, 31}_0) c in CNF: c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ -p_1020 ∨ -b^{34, 31}_2 c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ -p_1020 ∨ b^{34, 31}_1 c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ -p_1020 ∨ -b^{34, 31}_0 c in DIMACS: 15554 15555 -15556 -1020 -15557 0 15554 15555 -15556 -1020 15558 0 15554 15555 -15556 -1020 -15559 0 c 2+1 --> break c (-b^{34, 30}_2 ∧ b^{34, 30}_1 ∧ -b^{34, 30}_0 ∧ p_1020) -> break c in CNF: c b^{34, 30}_2 ∨ -b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ -p_1020 ∨ break c in DIMACS: 15554 -15555 15556 -1020 1162 0 c 2-1 --> 1 c (-b^{34, 30}_2 ∧ b^{34, 30}_1 ∧ -b^{34, 30}_0 ∧ -p_1020) -> (-b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ b^{34, 31}_0) c in CNF: c b^{34, 30}_2 ∨ -b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ p_1020 ∨ -b^{34, 31}_2 c b^{34, 30}_2 ∨ -b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ p_1020 ∨ -b^{34, 31}_1 c b^{34, 30}_2 ∨ -b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ p_1020 ∨ b^{34, 31}_0 c in DIMACS: 15554 -15555 15556 1020 -15557 0 15554 -15555 15556 1020 -15558 0 15554 -15555 15556 1020 15559 0 c 1-1 --> 0 c (-b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ b^{34, 30}_0 ∧ -p_1020) -> (-b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ -b^{34, 31}_0) c in CNF: c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ p_1020 ∨ -b^{34, 31}_2 c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ p_1020 ∨ -b^{34, 31}_1 c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ p_1020 ∨ -b^{34, 31}_0 c in DIMACS: 15554 15555 -15556 1020 -15557 0 15554 15555 -15556 1020 -15558 0 15554 15555 -15556 1020 -15559 0 c 0-1 --> -1 c (-b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ -b^{34, 30}_0 ∧ -p_1020) -> ( b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ b^{34, 31}_0) c in CNF: c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ p_1020 ∨ b^{34, 31}_2 c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ p_1020 ∨ -b^{34, 31}_1 c b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ p_1020 ∨ b^{34, 31}_0 c in DIMACS: 15554 15555 15556 1020 15557 0 15554 15555 15556 1020 -15558 0 15554 15555 15556 1020 15559 0 c -1-1 --> -2 c ( b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ b^{34, 30}_0 ∧ -p_1020) -> ( b^{34, 31}_2 ∧ b^{34, 31}_1 ∧ -b^{34, 31}_0) c in CNF: c -b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ p_1020 ∨ b^{34, 31}_2 c -b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ p_1020 ∨ b^{34, 31}_1 c -b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ p_1020 ∨ -b^{34, 31}_0 c in DIMACS: -15554 15555 -15556 1020 15557 0 -15554 15555 -15556 1020 15558 0 -15554 15555 -15556 1020 -15559 0 c -2-1 --> break c ( b^{34, 30}_2 ∧ b^{34, 30}_1 ∧ -b^{34, 30}_0 ∧ -p_1020) -> break c in CNF: c -b^{34, 30}_2 ∨ -b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ p_1020 ∨ break c in DIMACS: -15554 -15555 15556 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 30}_2 ∧ -b^{34, 30}_1 ∧ -b^{34, 30}_0 ∧ true) c in CNF: c -b^{34, 30}_2 ∨ b^{34, 30}_1 ∨ b^{34, 30}_0 ∨ false c in DIMACS: -15554 15555 15556 0 c 3 does not represent an automaton state. c -(-b^{34, 30}_2 ∧ b^{34, 30}_1 ∧ b^{34, 30}_0 ∧ true) c in CNF: c b^{34, 30}_2 ∨ -b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ false c in DIMACS: 15554 -15555 -15556 0 c -3 does not represent an automaton state. c -( b^{34, 30}_2 ∧ b^{34, 30}_1 ∧ b^{34, 30}_0 ∧ true) c in CNF: c -b^{34, 30}_2 ∨ -b^{34, 30}_1 ∨ -b^{34, 30}_0 ∨ false c in DIMACS: -15554 -15555 -15556 0 c i = 31 c -2+1 --> -1 c ( b^{34, 31}_2 ∧ b^{34, 31}_1 ∧ -b^{34, 31}_0 ∧ p_1054) -> ( b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ b^{34, 32}_0) c in CNF: c -b^{34, 31}_2 ∨ -b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ -p_1054 ∨ b^{34, 32}_2 c -b^{34, 31}_2 ∨ -b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ -p_1054 ∨ -b^{34, 32}_1 c -b^{34, 31}_2 ∨ -b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ -p_1054 ∨ b^{34, 32}_0 c in DIMACS: -15557 -15558 15559 -1054 15560 0 -15557 -15558 15559 -1054 -15561 0 -15557 -15558 15559 -1054 15562 0 c -1+1 --> 0 c ( b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ b^{34, 31}_0 ∧ p_1054) -> (-b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ -b^{34, 32}_0) c in CNF: c -b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ -p_1054 ∨ -b^{34, 32}_2 c -b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ -p_1054 ∨ -b^{34, 32}_1 c -b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ -p_1054 ∨ -b^{34, 32}_0 c in DIMACS: -15557 15558 -15559 -1054 -15560 0 -15557 15558 -15559 -1054 -15561 0 -15557 15558 -15559 -1054 -15562 0 c 0+1 --> 1 c (-b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ -b^{34, 31}_0 ∧ p_1054) -> (-b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ b^{34, 32}_0) c in CNF: c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ -p_1054 ∨ -b^{34, 32}_2 c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ -p_1054 ∨ -b^{34, 32}_1 c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ -p_1054 ∨ b^{34, 32}_0 c in DIMACS: 15557 15558 15559 -1054 -15560 0 15557 15558 15559 -1054 -15561 0 15557 15558 15559 -1054 15562 0 c 1+1 --> 2 c (-b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ b^{34, 31}_0 ∧ p_1054) -> (-b^{34, 32}_2 ∧ b^{34, 32}_1 ∧ -b^{34, 32}_0) c in CNF: c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ -p_1054 ∨ -b^{34, 32}_2 c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ -p_1054 ∨ b^{34, 32}_1 c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ -p_1054 ∨ -b^{34, 32}_0 c in DIMACS: 15557 15558 -15559 -1054 -15560 0 15557 15558 -15559 -1054 15561 0 15557 15558 -15559 -1054 -15562 0 c 2+1 --> break c (-b^{34, 31}_2 ∧ b^{34, 31}_1 ∧ -b^{34, 31}_0 ∧ p_1054) -> break c in CNF: c b^{34, 31}_2 ∨ -b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ -p_1054 ∨ break c in DIMACS: 15557 -15558 15559 -1054 1162 0 c 2-1 --> 1 c (-b^{34, 31}_2 ∧ b^{34, 31}_1 ∧ -b^{34, 31}_0 ∧ -p_1054) -> (-b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ b^{34, 32}_0) c in CNF: c b^{34, 31}_2 ∨ -b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ p_1054 ∨ -b^{34, 32}_2 c b^{34, 31}_2 ∨ -b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ p_1054 ∨ -b^{34, 32}_1 c b^{34, 31}_2 ∨ -b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ p_1054 ∨ b^{34, 32}_0 c in DIMACS: 15557 -15558 15559 1054 -15560 0 15557 -15558 15559 1054 -15561 0 15557 -15558 15559 1054 15562 0 c 1-1 --> 0 c (-b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ b^{34, 31}_0 ∧ -p_1054) -> (-b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ -b^{34, 32}_0) c in CNF: c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ p_1054 ∨ -b^{34, 32}_2 c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ p_1054 ∨ -b^{34, 32}_1 c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ p_1054 ∨ -b^{34, 32}_0 c in DIMACS: 15557 15558 -15559 1054 -15560 0 15557 15558 -15559 1054 -15561 0 15557 15558 -15559 1054 -15562 0 c 0-1 --> -1 c (-b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ -b^{34, 31}_0 ∧ -p_1054) -> ( b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ b^{34, 32}_0) c in CNF: c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ p_1054 ∨ b^{34, 32}_2 c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ p_1054 ∨ -b^{34, 32}_1 c b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ p_1054 ∨ b^{34, 32}_0 c in DIMACS: 15557 15558 15559 1054 15560 0 15557 15558 15559 1054 -15561 0 15557 15558 15559 1054 15562 0 c -1-1 --> -2 c ( b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ b^{34, 31}_0 ∧ -p_1054) -> ( b^{34, 32}_2 ∧ b^{34, 32}_1 ∧ -b^{34, 32}_0) c in CNF: c -b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ p_1054 ∨ b^{34, 32}_2 c -b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ p_1054 ∨ b^{34, 32}_1 c -b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ p_1054 ∨ -b^{34, 32}_0 c in DIMACS: -15557 15558 -15559 1054 15560 0 -15557 15558 -15559 1054 15561 0 -15557 15558 -15559 1054 -15562 0 c -2-1 --> break c ( b^{34, 31}_2 ∧ b^{34, 31}_1 ∧ -b^{34, 31}_0 ∧ -p_1054) -> break c in CNF: c -b^{34, 31}_2 ∨ -b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ p_1054 ∨ break c in DIMACS: -15557 -15558 15559 1054 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 31}_2 ∧ -b^{34, 31}_1 ∧ -b^{34, 31}_0 ∧ true) c in CNF: c -b^{34, 31}_2 ∨ b^{34, 31}_1 ∨ b^{34, 31}_0 ∨ false c in DIMACS: -15557 15558 15559 0 c 3 does not represent an automaton state. c -(-b^{34, 31}_2 ∧ b^{34, 31}_1 ∧ b^{34, 31}_0 ∧ true) c in CNF: c b^{34, 31}_2 ∨ -b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ false c in DIMACS: 15557 -15558 -15559 0 c -3 does not represent an automaton state. c -( b^{34, 31}_2 ∧ b^{34, 31}_1 ∧ b^{34, 31}_0 ∧ true) c in CNF: c -b^{34, 31}_2 ∨ -b^{34, 31}_1 ∨ -b^{34, 31}_0 ∨ false c in DIMACS: -15557 -15558 -15559 0 c i = 32 c -2+1 --> -1 c ( b^{34, 32}_2 ∧ b^{34, 32}_1 ∧ -b^{34, 32}_0 ∧ p_1088) -> ( b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ b^{34, 33}_0) c in CNF: c -b^{34, 32}_2 ∨ -b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ -p_1088 ∨ b^{34, 33}_2 c -b^{34, 32}_2 ∨ -b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ -p_1088 ∨ -b^{34, 33}_1 c -b^{34, 32}_2 ∨ -b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ -p_1088 ∨ b^{34, 33}_0 c in DIMACS: -15560 -15561 15562 -1088 15563 0 -15560 -15561 15562 -1088 -15564 0 -15560 -15561 15562 -1088 15565 0 c -1+1 --> 0 c ( b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ b^{34, 32}_0 ∧ p_1088) -> (-b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ -b^{34, 33}_0) c in CNF: c -b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ -p_1088 ∨ -b^{34, 33}_2 c -b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ -p_1088 ∨ -b^{34, 33}_1 c -b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ -p_1088 ∨ -b^{34, 33}_0 c in DIMACS: -15560 15561 -15562 -1088 -15563 0 -15560 15561 -15562 -1088 -15564 0 -15560 15561 -15562 -1088 -15565 0 c 0+1 --> 1 c (-b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ -b^{34, 32}_0 ∧ p_1088) -> (-b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ b^{34, 33}_0) c in CNF: c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ -p_1088 ∨ -b^{34, 33}_2 c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ -p_1088 ∨ -b^{34, 33}_1 c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ -p_1088 ∨ b^{34, 33}_0 c in DIMACS: 15560 15561 15562 -1088 -15563 0 15560 15561 15562 -1088 -15564 0 15560 15561 15562 -1088 15565 0 c 1+1 --> 2 c (-b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ b^{34, 32}_0 ∧ p_1088) -> (-b^{34, 33}_2 ∧ b^{34, 33}_1 ∧ -b^{34, 33}_0) c in CNF: c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ -p_1088 ∨ -b^{34, 33}_2 c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ -p_1088 ∨ b^{34, 33}_1 c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ -p_1088 ∨ -b^{34, 33}_0 c in DIMACS: 15560 15561 -15562 -1088 -15563 0 15560 15561 -15562 -1088 15564 0 15560 15561 -15562 -1088 -15565 0 c 2+1 --> break c (-b^{34, 32}_2 ∧ b^{34, 32}_1 ∧ -b^{34, 32}_0 ∧ p_1088) -> break c in CNF: c b^{34, 32}_2 ∨ -b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ -p_1088 ∨ break c in DIMACS: 15560 -15561 15562 -1088 1162 0 c 2-1 --> 1 c (-b^{34, 32}_2 ∧ b^{34, 32}_1 ∧ -b^{34, 32}_0 ∧ -p_1088) -> (-b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ b^{34, 33}_0) c in CNF: c b^{34, 32}_2 ∨ -b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ p_1088 ∨ -b^{34, 33}_2 c b^{34, 32}_2 ∨ -b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ p_1088 ∨ -b^{34, 33}_1 c b^{34, 32}_2 ∨ -b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ p_1088 ∨ b^{34, 33}_0 c in DIMACS: 15560 -15561 15562 1088 -15563 0 15560 -15561 15562 1088 -15564 0 15560 -15561 15562 1088 15565 0 c 1-1 --> 0 c (-b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ b^{34, 32}_0 ∧ -p_1088) -> (-b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ -b^{34, 33}_0) c in CNF: c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ p_1088 ∨ -b^{34, 33}_2 c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ p_1088 ∨ -b^{34, 33}_1 c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ p_1088 ∨ -b^{34, 33}_0 c in DIMACS: 15560 15561 -15562 1088 -15563 0 15560 15561 -15562 1088 -15564 0 15560 15561 -15562 1088 -15565 0 c 0-1 --> -1 c (-b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ -b^{34, 32}_0 ∧ -p_1088) -> ( b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ b^{34, 33}_0) c in CNF: c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ p_1088 ∨ b^{34, 33}_2 c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ p_1088 ∨ -b^{34, 33}_1 c b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ p_1088 ∨ b^{34, 33}_0 c in DIMACS: 15560 15561 15562 1088 15563 0 15560 15561 15562 1088 -15564 0 15560 15561 15562 1088 15565 0 c -1-1 --> -2 c ( b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ b^{34, 32}_0 ∧ -p_1088) -> ( b^{34, 33}_2 ∧ b^{34, 33}_1 ∧ -b^{34, 33}_0) c in CNF: c -b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ p_1088 ∨ b^{34, 33}_2 c -b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ p_1088 ∨ b^{34, 33}_1 c -b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ p_1088 ∨ -b^{34, 33}_0 c in DIMACS: -15560 15561 -15562 1088 15563 0 -15560 15561 -15562 1088 15564 0 -15560 15561 -15562 1088 -15565 0 c -2-1 --> break c ( b^{34, 32}_2 ∧ b^{34, 32}_1 ∧ -b^{34, 32}_0 ∧ -p_1088) -> break c in CNF: c -b^{34, 32}_2 ∨ -b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ p_1088 ∨ break c in DIMACS: -15560 -15561 15562 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 32}_2 ∧ -b^{34, 32}_1 ∧ -b^{34, 32}_0 ∧ true) c in CNF: c -b^{34, 32}_2 ∨ b^{34, 32}_1 ∨ b^{34, 32}_0 ∨ false c in DIMACS: -15560 15561 15562 0 c 3 does not represent an automaton state. c -(-b^{34, 32}_2 ∧ b^{34, 32}_1 ∧ b^{34, 32}_0 ∧ true) c in CNF: c b^{34, 32}_2 ∨ -b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ false c in DIMACS: 15560 -15561 -15562 0 c -3 does not represent an automaton state. c -( b^{34, 32}_2 ∧ b^{34, 32}_1 ∧ b^{34, 32}_0 ∧ true) c in CNF: c -b^{34, 32}_2 ∨ -b^{34, 32}_1 ∨ -b^{34, 32}_0 ∨ false c in DIMACS: -15560 -15561 -15562 0 c i = 33 c -2+1 --> -1 c ( b^{34, 33}_2 ∧ b^{34, 33}_1 ∧ -b^{34, 33}_0 ∧ p_1122) -> ( b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ b^{34, 34}_0) c in CNF: c -b^{34, 33}_2 ∨ -b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ -p_1122 ∨ b^{34, 34}_2 c -b^{34, 33}_2 ∨ -b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ -p_1122 ∨ -b^{34, 34}_1 c -b^{34, 33}_2 ∨ -b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ -p_1122 ∨ b^{34, 34}_0 c in DIMACS: -15563 -15564 15565 -1122 15566 0 -15563 -15564 15565 -1122 -15567 0 -15563 -15564 15565 -1122 15568 0 c -1+1 --> 0 c ( b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ b^{34, 33}_0 ∧ p_1122) -> (-b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ -b^{34, 34}_0) c in CNF: c -b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ -p_1122 ∨ -b^{34, 34}_2 c -b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ -p_1122 ∨ -b^{34, 34}_1 c -b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ -p_1122 ∨ -b^{34, 34}_0 c in DIMACS: -15563 15564 -15565 -1122 -15566 0 -15563 15564 -15565 -1122 -15567 0 -15563 15564 -15565 -1122 -15568 0 c 0+1 --> 1 c (-b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ -b^{34, 33}_0 ∧ p_1122) -> (-b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ b^{34, 34}_0) c in CNF: c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ -p_1122 ∨ -b^{34, 34}_2 c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ -p_1122 ∨ -b^{34, 34}_1 c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ -p_1122 ∨ b^{34, 34}_0 c in DIMACS: 15563 15564 15565 -1122 -15566 0 15563 15564 15565 -1122 -15567 0 15563 15564 15565 -1122 15568 0 c 1+1 --> 2 c (-b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ b^{34, 33}_0 ∧ p_1122) -> (-b^{34, 34}_2 ∧ b^{34, 34}_1 ∧ -b^{34, 34}_0) c in CNF: c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ -p_1122 ∨ -b^{34, 34}_2 c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ -p_1122 ∨ b^{34, 34}_1 c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ -p_1122 ∨ -b^{34, 34}_0 c in DIMACS: 15563 15564 -15565 -1122 -15566 0 15563 15564 -15565 -1122 15567 0 15563 15564 -15565 -1122 -15568 0 c 2+1 --> break c (-b^{34, 33}_2 ∧ b^{34, 33}_1 ∧ -b^{34, 33}_0 ∧ p_1122) -> break c in CNF: c b^{34, 33}_2 ∨ -b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ -p_1122 ∨ break c in DIMACS: 15563 -15564 15565 -1122 1162 0 c 2-1 --> 1 c (-b^{34, 33}_2 ∧ b^{34, 33}_1 ∧ -b^{34, 33}_0 ∧ -p_1122) -> (-b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ b^{34, 34}_0) c in CNF: c b^{34, 33}_2 ∨ -b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ p_1122 ∨ -b^{34, 34}_2 c b^{34, 33}_2 ∨ -b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ p_1122 ∨ -b^{34, 34}_1 c b^{34, 33}_2 ∨ -b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ p_1122 ∨ b^{34, 34}_0 c in DIMACS: 15563 -15564 15565 1122 -15566 0 15563 -15564 15565 1122 -15567 0 15563 -15564 15565 1122 15568 0 c 1-1 --> 0 c (-b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ b^{34, 33}_0 ∧ -p_1122) -> (-b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ -b^{34, 34}_0) c in CNF: c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ p_1122 ∨ -b^{34, 34}_2 c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ p_1122 ∨ -b^{34, 34}_1 c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ p_1122 ∨ -b^{34, 34}_0 c in DIMACS: 15563 15564 -15565 1122 -15566 0 15563 15564 -15565 1122 -15567 0 15563 15564 -15565 1122 -15568 0 c 0-1 --> -1 c (-b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ -b^{34, 33}_0 ∧ -p_1122) -> ( b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ b^{34, 34}_0) c in CNF: c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ p_1122 ∨ b^{34, 34}_2 c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ p_1122 ∨ -b^{34, 34}_1 c b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ p_1122 ∨ b^{34, 34}_0 c in DIMACS: 15563 15564 15565 1122 15566 0 15563 15564 15565 1122 -15567 0 15563 15564 15565 1122 15568 0 c -1-1 --> -2 c ( b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ b^{34, 33}_0 ∧ -p_1122) -> ( b^{34, 34}_2 ∧ b^{34, 34}_1 ∧ -b^{34, 34}_0) c in CNF: c -b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ p_1122 ∨ b^{34, 34}_2 c -b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ p_1122 ∨ b^{34, 34}_1 c -b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ p_1122 ∨ -b^{34, 34}_0 c in DIMACS: -15563 15564 -15565 1122 15566 0 -15563 15564 -15565 1122 15567 0 -15563 15564 -15565 1122 -15568 0 c -2-1 --> break c ( b^{34, 33}_2 ∧ b^{34, 33}_1 ∧ -b^{34, 33}_0 ∧ -p_1122) -> break c in CNF: c -b^{34, 33}_2 ∨ -b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ p_1122 ∨ break c in DIMACS: -15563 -15564 15565 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 33}_2 ∧ -b^{34, 33}_1 ∧ -b^{34, 33}_0 ∧ true) c in CNF: c -b^{34, 33}_2 ∨ b^{34, 33}_1 ∨ b^{34, 33}_0 ∨ false c in DIMACS: -15563 15564 15565 0 c 3 does not represent an automaton state. c -(-b^{34, 33}_2 ∧ b^{34, 33}_1 ∧ b^{34, 33}_0 ∧ true) c in CNF: c b^{34, 33}_2 ∨ -b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ false c in DIMACS: 15563 -15564 -15565 0 c -3 does not represent an automaton state. c -( b^{34, 33}_2 ∧ b^{34, 33}_1 ∧ b^{34, 33}_0 ∧ true) c in CNF: c -b^{34, 33}_2 ∨ -b^{34, 33}_1 ∨ -b^{34, 33}_0 ∨ false c in DIMACS: -15563 -15564 -15565 0 c i = 34 c -2+1 --> -1 c ( b^{34, 34}_2 ∧ b^{34, 34}_1 ∧ -b^{34, 34}_0 ∧ p_1156) -> ( b^{34, 35}_2 ∧ -b^{34, 35}_1 ∧ b^{34, 35}_0) c in CNF: c -b^{34, 34}_2 ∨ -b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ -p_1156 ∨ b^{34, 35}_2 c -b^{34, 34}_2 ∨ -b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ -p_1156 ∨ -b^{34, 35}_1 c -b^{34, 34}_2 ∨ -b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ -p_1156 ∨ b^{34, 35}_0 c in DIMACS: -15566 -15567 15568 -1156 15569 0 -15566 -15567 15568 -1156 -15570 0 -15566 -15567 15568 -1156 15571 0 c -1+1 --> 0 c ( b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ b^{34, 34}_0 ∧ p_1156) -> (-b^{34, 35}_2 ∧ -b^{34, 35}_1 ∧ -b^{34, 35}_0) c in CNF: c -b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ -p_1156 ∨ -b^{34, 35}_2 c -b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ -p_1156 ∨ -b^{34, 35}_1 c -b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ -p_1156 ∨ -b^{34, 35}_0 c in DIMACS: -15566 15567 -15568 -1156 -15569 0 -15566 15567 -15568 -1156 -15570 0 -15566 15567 -15568 -1156 -15571 0 c 0+1 --> 1 c (-b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ -b^{34, 34}_0 ∧ p_1156) -> (-b^{34, 35}_2 ∧ -b^{34, 35}_1 ∧ b^{34, 35}_0) c in CNF: c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ -p_1156 ∨ -b^{34, 35}_2 c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ -p_1156 ∨ -b^{34, 35}_1 c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ -p_1156 ∨ b^{34, 35}_0 c in DIMACS: 15566 15567 15568 -1156 -15569 0 15566 15567 15568 -1156 -15570 0 15566 15567 15568 -1156 15571 0 c 1+1 --> 2 c (-b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ b^{34, 34}_0 ∧ p_1156) -> (-b^{34, 35}_2 ∧ b^{34, 35}_1 ∧ -b^{34, 35}_0) c in CNF: c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ -p_1156 ∨ -b^{34, 35}_2 c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ -p_1156 ∨ b^{34, 35}_1 c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ -p_1156 ∨ -b^{34, 35}_0 c in DIMACS: 15566 15567 -15568 -1156 -15569 0 15566 15567 -15568 -1156 15570 0 15566 15567 -15568 -1156 -15571 0 c 2+1 --> break c (-b^{34, 34}_2 ∧ b^{34, 34}_1 ∧ -b^{34, 34}_0 ∧ p_1156) -> break c in CNF: c b^{34, 34}_2 ∨ -b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ -p_1156 ∨ break c in DIMACS: 15566 -15567 15568 -1156 1162 0 c 2-1 --> 1 c (-b^{34, 34}_2 ∧ b^{34, 34}_1 ∧ -b^{34, 34}_0 ∧ -p_1156) -> (-b^{34, 35}_2 ∧ -b^{34, 35}_1 ∧ b^{34, 35}_0) c in CNF: c b^{34, 34}_2 ∨ -b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ p_1156 ∨ -b^{34, 35}_2 c b^{34, 34}_2 ∨ -b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ p_1156 ∨ -b^{34, 35}_1 c b^{34, 34}_2 ∨ -b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ p_1156 ∨ b^{34, 35}_0 c in DIMACS: 15566 -15567 15568 1156 -15569 0 15566 -15567 15568 1156 -15570 0 15566 -15567 15568 1156 15571 0 c 1-1 --> 0 c (-b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ b^{34, 34}_0 ∧ -p_1156) -> (-b^{34, 35}_2 ∧ -b^{34, 35}_1 ∧ -b^{34, 35}_0) c in CNF: c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ p_1156 ∨ -b^{34, 35}_2 c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ p_1156 ∨ -b^{34, 35}_1 c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ p_1156 ∨ -b^{34, 35}_0 c in DIMACS: 15566 15567 -15568 1156 -15569 0 15566 15567 -15568 1156 -15570 0 15566 15567 -15568 1156 -15571 0 c 0-1 --> -1 c (-b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ -b^{34, 34}_0 ∧ -p_1156) -> ( b^{34, 35}_2 ∧ -b^{34, 35}_1 ∧ b^{34, 35}_0) c in CNF: c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ p_1156 ∨ b^{34, 35}_2 c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ p_1156 ∨ -b^{34, 35}_1 c b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ p_1156 ∨ b^{34, 35}_0 c in DIMACS: 15566 15567 15568 1156 15569 0 15566 15567 15568 1156 -15570 0 15566 15567 15568 1156 15571 0 c -1-1 --> -2 c ( b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ b^{34, 34}_0 ∧ -p_1156) -> ( b^{34, 35}_2 ∧ b^{34, 35}_1 ∧ -b^{34, 35}_0) c in CNF: c -b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ p_1156 ∨ b^{34, 35}_2 c -b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ p_1156 ∨ b^{34, 35}_1 c -b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ p_1156 ∨ -b^{34, 35}_0 c in DIMACS: -15566 15567 -15568 1156 15569 0 -15566 15567 -15568 1156 15570 0 -15566 15567 -15568 1156 -15571 0 c -2-1 --> break c ( b^{34, 34}_2 ∧ b^{34, 34}_1 ∧ -b^{34, 34}_0 ∧ -p_1156) -> break c in CNF: c -b^{34, 34}_2 ∨ -b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ p_1156 ∨ break c in DIMACS: -15566 -15567 15568 1156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{34, 34}_2 ∧ -b^{34, 34}_1 ∧ -b^{34, 34}_0 ∧ true) c in CNF: c -b^{34, 34}_2 ∨ b^{34, 34}_1 ∨ b^{34, 34}_0 ∨ false c in DIMACS: -15566 15567 15568 0 c 3 does not represent an automaton state. c -(-b^{34, 34}_2 ∧ b^{34, 34}_1 ∧ b^{34, 34}_0 ∧ true) c in CNF: c b^{34, 34}_2 ∨ -b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ false c in DIMACS: 15566 -15567 -15568 0 c -3 does not represent an automaton state. c -( b^{34, 34}_2 ∧ b^{34, 34}_1 ∧ b^{34, 34}_0 ∧ true) c in CNF: c -b^{34, 34}_2 ∨ -b^{34, 34}_1 ∨ -b^{34, 34}_0 ∨ false c in DIMACS: -15566 -15567 -15568 0 c INIT for k = 35 c -b^{35, 1}_2 c -b^{35, 1}_1 c -b^{35, 1}_0 c in DIMACS: -15572 0 -15573 0 -15574 0 c Transitions for k = 35 c i = 1 c -2+1 --> -1 c ( b^{35, 1}_2 ∧ b^{35, 1}_1 ∧ -b^{35, 1}_0 ∧ p_35) -> ( b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ b^{35, 2}_0) c in CNF: c -b^{35, 1}_2 ∨ -b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ -p_35 ∨ b^{35, 2}_2 c -b^{35, 1}_2 ∨ -b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ -p_35 ∨ -b^{35, 2}_1 c -b^{35, 1}_2 ∨ -b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ -p_35 ∨ b^{35, 2}_0 c in DIMACS: -15572 -15573 15574 -35 15575 0 -15572 -15573 15574 -35 -15576 0 -15572 -15573 15574 -35 15577 0 c -1+1 --> 0 c ( b^{35, 1}_2 ∧ -b^{35, 1}_1 ∧ b^{35, 1}_0 ∧ p_35) -> (-b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ -b^{35, 2}_0) c in CNF: c -b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ -p_35 ∨ -b^{35, 2}_2 c -b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ -p_35 ∨ -b^{35, 2}_1 c -b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ -p_35 ∨ -b^{35, 2}_0 c in DIMACS: -15572 15573 -15574 -35 -15575 0 -15572 15573 -15574 -35 -15576 0 -15572 15573 -15574 -35 -15577 0 c 0+1 --> 1 c (-b^{35, 1}_2 ∧ -b^{35, 1}_1 ∧ -b^{35, 1}_0 ∧ p_35) -> (-b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ b^{35, 2}_0) c in CNF: c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ -p_35 ∨ -b^{35, 2}_2 c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ -p_35 ∨ -b^{35, 2}_1 c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ -p_35 ∨ b^{35, 2}_0 c in DIMACS: 15572 15573 15574 -35 -15575 0 15572 15573 15574 -35 -15576 0 15572 15573 15574 -35 15577 0 c 1+1 --> 2 c (-b^{35, 1}_2 ∧ -b^{35, 1}_1 ∧ b^{35, 1}_0 ∧ p_35) -> (-b^{35, 2}_2 ∧ b^{35, 2}_1 ∧ -b^{35, 2}_0) c in CNF: c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ -p_35 ∨ -b^{35, 2}_2 c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ -p_35 ∨ b^{35, 2}_1 c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ -p_35 ∨ -b^{35, 2}_0 c in DIMACS: 15572 15573 -15574 -35 -15575 0 15572 15573 -15574 -35 15576 0 15572 15573 -15574 -35 -15577 0 c 2+1 --> break c (-b^{35, 1}_2 ∧ b^{35, 1}_1 ∧ -b^{35, 1}_0 ∧ p_35) -> break c in CNF: c b^{35, 1}_2 ∨ -b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ -p_35 ∨ break c in DIMACS: 15572 -15573 15574 -35 1162 0 c 2-1 --> 1 c (-b^{35, 1}_2 ∧ b^{35, 1}_1 ∧ -b^{35, 1}_0 ∧ -p_35) -> (-b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ b^{35, 2}_0) c in CNF: c b^{35, 1}_2 ∨ -b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ p_35 ∨ -b^{35, 2}_2 c b^{35, 1}_2 ∨ -b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ p_35 ∨ -b^{35, 2}_1 c b^{35, 1}_2 ∨ -b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ p_35 ∨ b^{35, 2}_0 c in DIMACS: 15572 -15573 15574 35 -15575 0 15572 -15573 15574 35 -15576 0 15572 -15573 15574 35 15577 0 c 1-1 --> 0 c (-b^{35, 1}_2 ∧ -b^{35, 1}_1 ∧ b^{35, 1}_0 ∧ -p_35) -> (-b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ -b^{35, 2}_0) c in CNF: c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ p_35 ∨ -b^{35, 2}_2 c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ p_35 ∨ -b^{35, 2}_1 c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ p_35 ∨ -b^{35, 2}_0 c in DIMACS: 15572 15573 -15574 35 -15575 0 15572 15573 -15574 35 -15576 0 15572 15573 -15574 35 -15577 0 c 0-1 --> -1 c (-b^{35, 1}_2 ∧ -b^{35, 1}_1 ∧ -b^{35, 1}_0 ∧ -p_35) -> ( b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ b^{35, 2}_0) c in CNF: c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ p_35 ∨ b^{35, 2}_2 c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ p_35 ∨ -b^{35, 2}_1 c b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ p_35 ∨ b^{35, 2}_0 c in DIMACS: 15572 15573 15574 35 15575 0 15572 15573 15574 35 -15576 0 15572 15573 15574 35 15577 0 c -1-1 --> -2 c ( b^{35, 1}_2 ∧ -b^{35, 1}_1 ∧ b^{35, 1}_0 ∧ -p_35) -> ( b^{35, 2}_2 ∧ b^{35, 2}_1 ∧ -b^{35, 2}_0) c in CNF: c -b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ p_35 ∨ b^{35, 2}_2 c -b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ p_35 ∨ b^{35, 2}_1 c -b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ p_35 ∨ -b^{35, 2}_0 c in DIMACS: -15572 15573 -15574 35 15575 0 -15572 15573 -15574 35 15576 0 -15572 15573 -15574 35 -15577 0 c -2-1 --> break c ( b^{35, 1}_2 ∧ b^{35, 1}_1 ∧ -b^{35, 1}_0 ∧ -p_35) -> break c in CNF: c -b^{35, 1}_2 ∨ -b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ p_35 ∨ break c in DIMACS: -15572 -15573 15574 35 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 1}_2 ∧ -b^{35, 1}_1 ∧ -b^{35, 1}_0 ∧ true) c in CNF: c -b^{35, 1}_2 ∨ b^{35, 1}_1 ∨ b^{35, 1}_0 ∨ false c in DIMACS: -15572 15573 15574 0 c 3 does not represent an automaton state. c -(-b^{35, 1}_2 ∧ b^{35, 1}_1 ∧ b^{35, 1}_0 ∧ true) c in CNF: c b^{35, 1}_2 ∨ -b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ false c in DIMACS: 15572 -15573 -15574 0 c -3 does not represent an automaton state. c -( b^{35, 1}_2 ∧ b^{35, 1}_1 ∧ b^{35, 1}_0 ∧ true) c in CNF: c -b^{35, 1}_2 ∨ -b^{35, 1}_1 ∨ -b^{35, 1}_0 ∨ false c in DIMACS: -15572 -15573 -15574 0 c i = 2 c -2+1 --> -1 c ( b^{35, 2}_2 ∧ b^{35, 2}_1 ∧ -b^{35, 2}_0 ∧ p_70) -> ( b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ b^{35, 3}_0) c in CNF: c -b^{35, 2}_2 ∨ -b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ -p_70 ∨ b^{35, 3}_2 c -b^{35, 2}_2 ∨ -b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ -p_70 ∨ -b^{35, 3}_1 c -b^{35, 2}_2 ∨ -b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ -p_70 ∨ b^{35, 3}_0 c in DIMACS: -15575 -15576 15577 -70 15578 0 -15575 -15576 15577 -70 -15579 0 -15575 -15576 15577 -70 15580 0 c -1+1 --> 0 c ( b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ b^{35, 2}_0 ∧ p_70) -> (-b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ -b^{35, 3}_0) c in CNF: c -b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ -p_70 ∨ -b^{35, 3}_2 c -b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ -p_70 ∨ -b^{35, 3}_1 c -b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ -p_70 ∨ -b^{35, 3}_0 c in DIMACS: -15575 15576 -15577 -70 -15578 0 -15575 15576 -15577 -70 -15579 0 -15575 15576 -15577 -70 -15580 0 c 0+1 --> 1 c (-b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ -b^{35, 2}_0 ∧ p_70) -> (-b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ b^{35, 3}_0) c in CNF: c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ -p_70 ∨ -b^{35, 3}_2 c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ -p_70 ∨ -b^{35, 3}_1 c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ -p_70 ∨ b^{35, 3}_0 c in DIMACS: 15575 15576 15577 -70 -15578 0 15575 15576 15577 -70 -15579 0 15575 15576 15577 -70 15580 0 c 1+1 --> 2 c (-b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ b^{35, 2}_0 ∧ p_70) -> (-b^{35, 3}_2 ∧ b^{35, 3}_1 ∧ -b^{35, 3}_0) c in CNF: c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ -p_70 ∨ -b^{35, 3}_2 c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ -p_70 ∨ b^{35, 3}_1 c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ -p_70 ∨ -b^{35, 3}_0 c in DIMACS: 15575 15576 -15577 -70 -15578 0 15575 15576 -15577 -70 15579 0 15575 15576 -15577 -70 -15580 0 c 2+1 --> break c (-b^{35, 2}_2 ∧ b^{35, 2}_1 ∧ -b^{35, 2}_0 ∧ p_70) -> break c in CNF: c b^{35, 2}_2 ∨ -b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ -p_70 ∨ break c in DIMACS: 15575 -15576 15577 -70 1162 0 c 2-1 --> 1 c (-b^{35, 2}_2 ∧ b^{35, 2}_1 ∧ -b^{35, 2}_0 ∧ -p_70) -> (-b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ b^{35, 3}_0) c in CNF: c b^{35, 2}_2 ∨ -b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ p_70 ∨ -b^{35, 3}_2 c b^{35, 2}_2 ∨ -b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ p_70 ∨ -b^{35, 3}_1 c b^{35, 2}_2 ∨ -b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ p_70 ∨ b^{35, 3}_0 c in DIMACS: 15575 -15576 15577 70 -15578 0 15575 -15576 15577 70 -15579 0 15575 -15576 15577 70 15580 0 c 1-1 --> 0 c (-b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ b^{35, 2}_0 ∧ -p_70) -> (-b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ -b^{35, 3}_0) c in CNF: c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ p_70 ∨ -b^{35, 3}_2 c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ p_70 ∨ -b^{35, 3}_1 c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ p_70 ∨ -b^{35, 3}_0 c in DIMACS: 15575 15576 -15577 70 -15578 0 15575 15576 -15577 70 -15579 0 15575 15576 -15577 70 -15580 0 c 0-1 --> -1 c (-b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ -b^{35, 2}_0 ∧ -p_70) -> ( b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ b^{35, 3}_0) c in CNF: c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ p_70 ∨ b^{35, 3}_2 c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ p_70 ∨ -b^{35, 3}_1 c b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ p_70 ∨ b^{35, 3}_0 c in DIMACS: 15575 15576 15577 70 15578 0 15575 15576 15577 70 -15579 0 15575 15576 15577 70 15580 0 c -1-1 --> -2 c ( b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ b^{35, 2}_0 ∧ -p_70) -> ( b^{35, 3}_2 ∧ b^{35, 3}_1 ∧ -b^{35, 3}_0) c in CNF: c -b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ p_70 ∨ b^{35, 3}_2 c -b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ p_70 ∨ b^{35, 3}_1 c -b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ p_70 ∨ -b^{35, 3}_0 c in DIMACS: -15575 15576 -15577 70 15578 0 -15575 15576 -15577 70 15579 0 -15575 15576 -15577 70 -15580 0 c -2-1 --> break c ( b^{35, 2}_2 ∧ b^{35, 2}_1 ∧ -b^{35, 2}_0 ∧ -p_70) -> break c in CNF: c -b^{35, 2}_2 ∨ -b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ p_70 ∨ break c in DIMACS: -15575 -15576 15577 70 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 2}_2 ∧ -b^{35, 2}_1 ∧ -b^{35, 2}_0 ∧ true) c in CNF: c -b^{35, 2}_2 ∨ b^{35, 2}_1 ∨ b^{35, 2}_0 ∨ false c in DIMACS: -15575 15576 15577 0 c 3 does not represent an automaton state. c -(-b^{35, 2}_2 ∧ b^{35, 2}_1 ∧ b^{35, 2}_0 ∧ true) c in CNF: c b^{35, 2}_2 ∨ -b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ false c in DIMACS: 15575 -15576 -15577 0 c -3 does not represent an automaton state. c -( b^{35, 2}_2 ∧ b^{35, 2}_1 ∧ b^{35, 2}_0 ∧ true) c in CNF: c -b^{35, 2}_2 ∨ -b^{35, 2}_1 ∨ -b^{35, 2}_0 ∨ false c in DIMACS: -15575 -15576 -15577 0 c i = 3 c -2+1 --> -1 c ( b^{35, 3}_2 ∧ b^{35, 3}_1 ∧ -b^{35, 3}_0 ∧ p_105) -> ( b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ b^{35, 4}_0) c in CNF: c -b^{35, 3}_2 ∨ -b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ -p_105 ∨ b^{35, 4}_2 c -b^{35, 3}_2 ∨ -b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ -p_105 ∨ -b^{35, 4}_1 c -b^{35, 3}_2 ∨ -b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ -p_105 ∨ b^{35, 4}_0 c in DIMACS: -15578 -15579 15580 -105 15581 0 -15578 -15579 15580 -105 -15582 0 -15578 -15579 15580 -105 15583 0 c -1+1 --> 0 c ( b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ b^{35, 3}_0 ∧ p_105) -> (-b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ -b^{35, 4}_0) c in CNF: c -b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ -p_105 ∨ -b^{35, 4}_2 c -b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ -p_105 ∨ -b^{35, 4}_1 c -b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ -p_105 ∨ -b^{35, 4}_0 c in DIMACS: -15578 15579 -15580 -105 -15581 0 -15578 15579 -15580 -105 -15582 0 -15578 15579 -15580 -105 -15583 0 c 0+1 --> 1 c (-b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ -b^{35, 3}_0 ∧ p_105) -> (-b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ b^{35, 4}_0) c in CNF: c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ -p_105 ∨ -b^{35, 4}_2 c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ -p_105 ∨ -b^{35, 4}_1 c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ -p_105 ∨ b^{35, 4}_0 c in DIMACS: 15578 15579 15580 -105 -15581 0 15578 15579 15580 -105 -15582 0 15578 15579 15580 -105 15583 0 c 1+1 --> 2 c (-b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ b^{35, 3}_0 ∧ p_105) -> (-b^{35, 4}_2 ∧ b^{35, 4}_1 ∧ -b^{35, 4}_0) c in CNF: c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ -p_105 ∨ -b^{35, 4}_2 c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ -p_105 ∨ b^{35, 4}_1 c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ -p_105 ∨ -b^{35, 4}_0 c in DIMACS: 15578 15579 -15580 -105 -15581 0 15578 15579 -15580 -105 15582 0 15578 15579 -15580 -105 -15583 0 c 2+1 --> break c (-b^{35, 3}_2 ∧ b^{35, 3}_1 ∧ -b^{35, 3}_0 ∧ p_105) -> break c in CNF: c b^{35, 3}_2 ∨ -b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ -p_105 ∨ break c in DIMACS: 15578 -15579 15580 -105 1162 0 c 2-1 --> 1 c (-b^{35, 3}_2 ∧ b^{35, 3}_1 ∧ -b^{35, 3}_0 ∧ -p_105) -> (-b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ b^{35, 4}_0) c in CNF: c b^{35, 3}_2 ∨ -b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ p_105 ∨ -b^{35, 4}_2 c b^{35, 3}_2 ∨ -b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ p_105 ∨ -b^{35, 4}_1 c b^{35, 3}_2 ∨ -b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ p_105 ∨ b^{35, 4}_0 c in DIMACS: 15578 -15579 15580 105 -15581 0 15578 -15579 15580 105 -15582 0 15578 -15579 15580 105 15583 0 c 1-1 --> 0 c (-b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ b^{35, 3}_0 ∧ -p_105) -> (-b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ -b^{35, 4}_0) c in CNF: c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ p_105 ∨ -b^{35, 4}_2 c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ p_105 ∨ -b^{35, 4}_1 c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ p_105 ∨ -b^{35, 4}_0 c in DIMACS: 15578 15579 -15580 105 -15581 0 15578 15579 -15580 105 -15582 0 15578 15579 -15580 105 -15583 0 c 0-1 --> -1 c (-b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ -b^{35, 3}_0 ∧ -p_105) -> ( b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ b^{35, 4}_0) c in CNF: c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ p_105 ∨ b^{35, 4}_2 c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ p_105 ∨ -b^{35, 4}_1 c b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ p_105 ∨ b^{35, 4}_0 c in DIMACS: 15578 15579 15580 105 15581 0 15578 15579 15580 105 -15582 0 15578 15579 15580 105 15583 0 c -1-1 --> -2 c ( b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ b^{35, 3}_0 ∧ -p_105) -> ( b^{35, 4}_2 ∧ b^{35, 4}_1 ∧ -b^{35, 4}_0) c in CNF: c -b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ p_105 ∨ b^{35, 4}_2 c -b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ p_105 ∨ b^{35, 4}_1 c -b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ p_105 ∨ -b^{35, 4}_0 c in DIMACS: -15578 15579 -15580 105 15581 0 -15578 15579 -15580 105 15582 0 -15578 15579 -15580 105 -15583 0 c -2-1 --> break c ( b^{35, 3}_2 ∧ b^{35, 3}_1 ∧ -b^{35, 3}_0 ∧ -p_105) -> break c in CNF: c -b^{35, 3}_2 ∨ -b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ p_105 ∨ break c in DIMACS: -15578 -15579 15580 105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 3}_2 ∧ -b^{35, 3}_1 ∧ -b^{35, 3}_0 ∧ true) c in CNF: c -b^{35, 3}_2 ∨ b^{35, 3}_1 ∨ b^{35, 3}_0 ∨ false c in DIMACS: -15578 15579 15580 0 c 3 does not represent an automaton state. c -(-b^{35, 3}_2 ∧ b^{35, 3}_1 ∧ b^{35, 3}_0 ∧ true) c in CNF: c b^{35, 3}_2 ∨ -b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ false c in DIMACS: 15578 -15579 -15580 0 c -3 does not represent an automaton state. c -( b^{35, 3}_2 ∧ b^{35, 3}_1 ∧ b^{35, 3}_0 ∧ true) c in CNF: c -b^{35, 3}_2 ∨ -b^{35, 3}_1 ∨ -b^{35, 3}_0 ∨ false c in DIMACS: -15578 -15579 -15580 0 c i = 4 c -2+1 --> -1 c ( b^{35, 4}_2 ∧ b^{35, 4}_1 ∧ -b^{35, 4}_0 ∧ p_140) -> ( b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ b^{35, 5}_0) c in CNF: c -b^{35, 4}_2 ∨ -b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ -p_140 ∨ b^{35, 5}_2 c -b^{35, 4}_2 ∨ -b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ -p_140 ∨ -b^{35, 5}_1 c -b^{35, 4}_2 ∨ -b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ -p_140 ∨ b^{35, 5}_0 c in DIMACS: -15581 -15582 15583 -140 15584 0 -15581 -15582 15583 -140 -15585 0 -15581 -15582 15583 -140 15586 0 c -1+1 --> 0 c ( b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ b^{35, 4}_0 ∧ p_140) -> (-b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ -b^{35, 5}_0) c in CNF: c -b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ -p_140 ∨ -b^{35, 5}_2 c -b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ -p_140 ∨ -b^{35, 5}_1 c -b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ -p_140 ∨ -b^{35, 5}_0 c in DIMACS: -15581 15582 -15583 -140 -15584 0 -15581 15582 -15583 -140 -15585 0 -15581 15582 -15583 -140 -15586 0 c 0+1 --> 1 c (-b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ -b^{35, 4}_0 ∧ p_140) -> (-b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ b^{35, 5}_0) c in CNF: c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ -p_140 ∨ -b^{35, 5}_2 c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ -p_140 ∨ -b^{35, 5}_1 c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ -p_140 ∨ b^{35, 5}_0 c in DIMACS: 15581 15582 15583 -140 -15584 0 15581 15582 15583 -140 -15585 0 15581 15582 15583 -140 15586 0 c 1+1 --> 2 c (-b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ b^{35, 4}_0 ∧ p_140) -> (-b^{35, 5}_2 ∧ b^{35, 5}_1 ∧ -b^{35, 5}_0) c in CNF: c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ -p_140 ∨ -b^{35, 5}_2 c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ -p_140 ∨ b^{35, 5}_1 c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ -p_140 ∨ -b^{35, 5}_0 c in DIMACS: 15581 15582 -15583 -140 -15584 0 15581 15582 -15583 -140 15585 0 15581 15582 -15583 -140 -15586 0 c 2+1 --> break c (-b^{35, 4}_2 ∧ b^{35, 4}_1 ∧ -b^{35, 4}_0 ∧ p_140) -> break c in CNF: c b^{35, 4}_2 ∨ -b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ -p_140 ∨ break c in DIMACS: 15581 -15582 15583 -140 1162 0 c 2-1 --> 1 c (-b^{35, 4}_2 ∧ b^{35, 4}_1 ∧ -b^{35, 4}_0 ∧ -p_140) -> (-b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ b^{35, 5}_0) c in CNF: c b^{35, 4}_2 ∨ -b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ p_140 ∨ -b^{35, 5}_2 c b^{35, 4}_2 ∨ -b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ p_140 ∨ -b^{35, 5}_1 c b^{35, 4}_2 ∨ -b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ p_140 ∨ b^{35, 5}_0 c in DIMACS: 15581 -15582 15583 140 -15584 0 15581 -15582 15583 140 -15585 0 15581 -15582 15583 140 15586 0 c 1-1 --> 0 c (-b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ b^{35, 4}_0 ∧ -p_140) -> (-b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ -b^{35, 5}_0) c in CNF: c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ p_140 ∨ -b^{35, 5}_2 c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ p_140 ∨ -b^{35, 5}_1 c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ p_140 ∨ -b^{35, 5}_0 c in DIMACS: 15581 15582 -15583 140 -15584 0 15581 15582 -15583 140 -15585 0 15581 15582 -15583 140 -15586 0 c 0-1 --> -1 c (-b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ -b^{35, 4}_0 ∧ -p_140) -> ( b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ b^{35, 5}_0) c in CNF: c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ p_140 ∨ b^{35, 5}_2 c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ p_140 ∨ -b^{35, 5}_1 c b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ p_140 ∨ b^{35, 5}_0 c in DIMACS: 15581 15582 15583 140 15584 0 15581 15582 15583 140 -15585 0 15581 15582 15583 140 15586 0 c -1-1 --> -2 c ( b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ b^{35, 4}_0 ∧ -p_140) -> ( b^{35, 5}_2 ∧ b^{35, 5}_1 ∧ -b^{35, 5}_0) c in CNF: c -b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ p_140 ∨ b^{35, 5}_2 c -b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ p_140 ∨ b^{35, 5}_1 c -b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ p_140 ∨ -b^{35, 5}_0 c in DIMACS: -15581 15582 -15583 140 15584 0 -15581 15582 -15583 140 15585 0 -15581 15582 -15583 140 -15586 0 c -2-1 --> break c ( b^{35, 4}_2 ∧ b^{35, 4}_1 ∧ -b^{35, 4}_0 ∧ -p_140) -> break c in CNF: c -b^{35, 4}_2 ∨ -b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ p_140 ∨ break c in DIMACS: -15581 -15582 15583 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 4}_2 ∧ -b^{35, 4}_1 ∧ -b^{35, 4}_0 ∧ true) c in CNF: c -b^{35, 4}_2 ∨ b^{35, 4}_1 ∨ b^{35, 4}_0 ∨ false c in DIMACS: -15581 15582 15583 0 c 3 does not represent an automaton state. c -(-b^{35, 4}_2 ∧ b^{35, 4}_1 ∧ b^{35, 4}_0 ∧ true) c in CNF: c b^{35, 4}_2 ∨ -b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ false c in DIMACS: 15581 -15582 -15583 0 c -3 does not represent an automaton state. c -( b^{35, 4}_2 ∧ b^{35, 4}_1 ∧ b^{35, 4}_0 ∧ true) c in CNF: c -b^{35, 4}_2 ∨ -b^{35, 4}_1 ∨ -b^{35, 4}_0 ∨ false c in DIMACS: -15581 -15582 -15583 0 c i = 5 c -2+1 --> -1 c ( b^{35, 5}_2 ∧ b^{35, 5}_1 ∧ -b^{35, 5}_0 ∧ p_175) -> ( b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ b^{35, 6}_0) c in CNF: c -b^{35, 5}_2 ∨ -b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ -p_175 ∨ b^{35, 6}_2 c -b^{35, 5}_2 ∨ -b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ -p_175 ∨ -b^{35, 6}_1 c -b^{35, 5}_2 ∨ -b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ -p_175 ∨ b^{35, 6}_0 c in DIMACS: -15584 -15585 15586 -175 15587 0 -15584 -15585 15586 -175 -15588 0 -15584 -15585 15586 -175 15589 0 c -1+1 --> 0 c ( b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ b^{35, 5}_0 ∧ p_175) -> (-b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ -b^{35, 6}_0) c in CNF: c -b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ -p_175 ∨ -b^{35, 6}_2 c -b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ -p_175 ∨ -b^{35, 6}_1 c -b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ -p_175 ∨ -b^{35, 6}_0 c in DIMACS: -15584 15585 -15586 -175 -15587 0 -15584 15585 -15586 -175 -15588 0 -15584 15585 -15586 -175 -15589 0 c 0+1 --> 1 c (-b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ -b^{35, 5}_0 ∧ p_175) -> (-b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ b^{35, 6}_0) c in CNF: c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ -p_175 ∨ -b^{35, 6}_2 c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ -p_175 ∨ -b^{35, 6}_1 c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ -p_175 ∨ b^{35, 6}_0 c in DIMACS: 15584 15585 15586 -175 -15587 0 15584 15585 15586 -175 -15588 0 15584 15585 15586 -175 15589 0 c 1+1 --> 2 c (-b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ b^{35, 5}_0 ∧ p_175) -> (-b^{35, 6}_2 ∧ b^{35, 6}_1 ∧ -b^{35, 6}_0) c in CNF: c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ -p_175 ∨ -b^{35, 6}_2 c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ -p_175 ∨ b^{35, 6}_1 c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ -p_175 ∨ -b^{35, 6}_0 c in DIMACS: 15584 15585 -15586 -175 -15587 0 15584 15585 -15586 -175 15588 0 15584 15585 -15586 -175 -15589 0 c 2+1 --> break c (-b^{35, 5}_2 ∧ b^{35, 5}_1 ∧ -b^{35, 5}_0 ∧ p_175) -> break c in CNF: c b^{35, 5}_2 ∨ -b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ -p_175 ∨ break c in DIMACS: 15584 -15585 15586 -175 1162 0 c 2-1 --> 1 c (-b^{35, 5}_2 ∧ b^{35, 5}_1 ∧ -b^{35, 5}_0 ∧ -p_175) -> (-b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ b^{35, 6}_0) c in CNF: c b^{35, 5}_2 ∨ -b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ p_175 ∨ -b^{35, 6}_2 c b^{35, 5}_2 ∨ -b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ p_175 ∨ -b^{35, 6}_1 c b^{35, 5}_2 ∨ -b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ p_175 ∨ b^{35, 6}_0 c in DIMACS: 15584 -15585 15586 175 -15587 0 15584 -15585 15586 175 -15588 0 15584 -15585 15586 175 15589 0 c 1-1 --> 0 c (-b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ b^{35, 5}_0 ∧ -p_175) -> (-b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ -b^{35, 6}_0) c in CNF: c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ p_175 ∨ -b^{35, 6}_2 c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ p_175 ∨ -b^{35, 6}_1 c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ p_175 ∨ -b^{35, 6}_0 c in DIMACS: 15584 15585 -15586 175 -15587 0 15584 15585 -15586 175 -15588 0 15584 15585 -15586 175 -15589 0 c 0-1 --> -1 c (-b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ -b^{35, 5}_0 ∧ -p_175) -> ( b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ b^{35, 6}_0) c in CNF: c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ p_175 ∨ b^{35, 6}_2 c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ p_175 ∨ -b^{35, 6}_1 c b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ p_175 ∨ b^{35, 6}_0 c in DIMACS: 15584 15585 15586 175 15587 0 15584 15585 15586 175 -15588 0 15584 15585 15586 175 15589 0 c -1-1 --> -2 c ( b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ b^{35, 5}_0 ∧ -p_175) -> ( b^{35, 6}_2 ∧ b^{35, 6}_1 ∧ -b^{35, 6}_0) c in CNF: c -b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ p_175 ∨ b^{35, 6}_2 c -b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ p_175 ∨ b^{35, 6}_1 c -b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ p_175 ∨ -b^{35, 6}_0 c in DIMACS: -15584 15585 -15586 175 15587 0 -15584 15585 -15586 175 15588 0 -15584 15585 -15586 175 -15589 0 c -2-1 --> break c ( b^{35, 5}_2 ∧ b^{35, 5}_1 ∧ -b^{35, 5}_0 ∧ -p_175) -> break c in CNF: c -b^{35, 5}_2 ∨ -b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ p_175 ∨ break c in DIMACS: -15584 -15585 15586 175 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 5}_2 ∧ -b^{35, 5}_1 ∧ -b^{35, 5}_0 ∧ true) c in CNF: c -b^{35, 5}_2 ∨ b^{35, 5}_1 ∨ b^{35, 5}_0 ∨ false c in DIMACS: -15584 15585 15586 0 c 3 does not represent an automaton state. c -(-b^{35, 5}_2 ∧ b^{35, 5}_1 ∧ b^{35, 5}_0 ∧ true) c in CNF: c b^{35, 5}_2 ∨ -b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ false c in DIMACS: 15584 -15585 -15586 0 c -3 does not represent an automaton state. c -( b^{35, 5}_2 ∧ b^{35, 5}_1 ∧ b^{35, 5}_0 ∧ true) c in CNF: c -b^{35, 5}_2 ∨ -b^{35, 5}_1 ∨ -b^{35, 5}_0 ∨ false c in DIMACS: -15584 -15585 -15586 0 c i = 6 c -2+1 --> -1 c ( b^{35, 6}_2 ∧ b^{35, 6}_1 ∧ -b^{35, 6}_0 ∧ p_210) -> ( b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ b^{35, 7}_0) c in CNF: c -b^{35, 6}_2 ∨ -b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ -p_210 ∨ b^{35, 7}_2 c -b^{35, 6}_2 ∨ -b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ -p_210 ∨ -b^{35, 7}_1 c -b^{35, 6}_2 ∨ -b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ -p_210 ∨ b^{35, 7}_0 c in DIMACS: -15587 -15588 15589 -210 15590 0 -15587 -15588 15589 -210 -15591 0 -15587 -15588 15589 -210 15592 0 c -1+1 --> 0 c ( b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ b^{35, 6}_0 ∧ p_210) -> (-b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ -b^{35, 7}_0) c in CNF: c -b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ -p_210 ∨ -b^{35, 7}_2 c -b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ -p_210 ∨ -b^{35, 7}_1 c -b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ -p_210 ∨ -b^{35, 7}_0 c in DIMACS: -15587 15588 -15589 -210 -15590 0 -15587 15588 -15589 -210 -15591 0 -15587 15588 -15589 -210 -15592 0 c 0+1 --> 1 c (-b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ -b^{35, 6}_0 ∧ p_210) -> (-b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ b^{35, 7}_0) c in CNF: c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ -p_210 ∨ -b^{35, 7}_2 c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ -p_210 ∨ -b^{35, 7}_1 c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ -p_210 ∨ b^{35, 7}_0 c in DIMACS: 15587 15588 15589 -210 -15590 0 15587 15588 15589 -210 -15591 0 15587 15588 15589 -210 15592 0 c 1+1 --> 2 c (-b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ b^{35, 6}_0 ∧ p_210) -> (-b^{35, 7}_2 ∧ b^{35, 7}_1 ∧ -b^{35, 7}_0) c in CNF: c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ -p_210 ∨ -b^{35, 7}_2 c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ -p_210 ∨ b^{35, 7}_1 c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ -p_210 ∨ -b^{35, 7}_0 c in DIMACS: 15587 15588 -15589 -210 -15590 0 15587 15588 -15589 -210 15591 0 15587 15588 -15589 -210 -15592 0 c 2+1 --> break c (-b^{35, 6}_2 ∧ b^{35, 6}_1 ∧ -b^{35, 6}_0 ∧ p_210) -> break c in CNF: c b^{35, 6}_2 ∨ -b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ -p_210 ∨ break c in DIMACS: 15587 -15588 15589 -210 1162 0 c 2-1 --> 1 c (-b^{35, 6}_2 ∧ b^{35, 6}_1 ∧ -b^{35, 6}_0 ∧ -p_210) -> (-b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ b^{35, 7}_0) c in CNF: c b^{35, 6}_2 ∨ -b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ p_210 ∨ -b^{35, 7}_2 c b^{35, 6}_2 ∨ -b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ p_210 ∨ -b^{35, 7}_1 c b^{35, 6}_2 ∨ -b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ p_210 ∨ b^{35, 7}_0 c in DIMACS: 15587 -15588 15589 210 -15590 0 15587 -15588 15589 210 -15591 0 15587 -15588 15589 210 15592 0 c 1-1 --> 0 c (-b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ b^{35, 6}_0 ∧ -p_210) -> (-b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ -b^{35, 7}_0) c in CNF: c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ p_210 ∨ -b^{35, 7}_2 c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ p_210 ∨ -b^{35, 7}_1 c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ p_210 ∨ -b^{35, 7}_0 c in DIMACS: 15587 15588 -15589 210 -15590 0 15587 15588 -15589 210 -15591 0 15587 15588 -15589 210 -15592 0 c 0-1 --> -1 c (-b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ -b^{35, 6}_0 ∧ -p_210) -> ( b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ b^{35, 7}_0) c in CNF: c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ p_210 ∨ b^{35, 7}_2 c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ p_210 ∨ -b^{35, 7}_1 c b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ p_210 ∨ b^{35, 7}_0 c in DIMACS: 15587 15588 15589 210 15590 0 15587 15588 15589 210 -15591 0 15587 15588 15589 210 15592 0 c -1-1 --> -2 c ( b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ b^{35, 6}_0 ∧ -p_210) -> ( b^{35, 7}_2 ∧ b^{35, 7}_1 ∧ -b^{35, 7}_0) c in CNF: c -b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ p_210 ∨ b^{35, 7}_2 c -b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ p_210 ∨ b^{35, 7}_1 c -b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ p_210 ∨ -b^{35, 7}_0 c in DIMACS: -15587 15588 -15589 210 15590 0 -15587 15588 -15589 210 15591 0 -15587 15588 -15589 210 -15592 0 c -2-1 --> break c ( b^{35, 6}_2 ∧ b^{35, 6}_1 ∧ -b^{35, 6}_0 ∧ -p_210) -> break c in CNF: c -b^{35, 6}_2 ∨ -b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ p_210 ∨ break c in DIMACS: -15587 -15588 15589 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 6}_2 ∧ -b^{35, 6}_1 ∧ -b^{35, 6}_0 ∧ true) c in CNF: c -b^{35, 6}_2 ∨ b^{35, 6}_1 ∨ b^{35, 6}_0 ∨ false c in DIMACS: -15587 15588 15589 0 c 3 does not represent an automaton state. c -(-b^{35, 6}_2 ∧ b^{35, 6}_1 ∧ b^{35, 6}_0 ∧ true) c in CNF: c b^{35, 6}_2 ∨ -b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ false c in DIMACS: 15587 -15588 -15589 0 c -3 does not represent an automaton state. c -( b^{35, 6}_2 ∧ b^{35, 6}_1 ∧ b^{35, 6}_0 ∧ true) c in CNF: c -b^{35, 6}_2 ∨ -b^{35, 6}_1 ∨ -b^{35, 6}_0 ∨ false c in DIMACS: -15587 -15588 -15589 0 c i = 7 c -2+1 --> -1 c ( b^{35, 7}_2 ∧ b^{35, 7}_1 ∧ -b^{35, 7}_0 ∧ p_245) -> ( b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ b^{35, 8}_0) c in CNF: c -b^{35, 7}_2 ∨ -b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ -p_245 ∨ b^{35, 8}_2 c -b^{35, 7}_2 ∨ -b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ -p_245 ∨ -b^{35, 8}_1 c -b^{35, 7}_2 ∨ -b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ -p_245 ∨ b^{35, 8}_0 c in DIMACS: -15590 -15591 15592 -245 15593 0 -15590 -15591 15592 -245 -15594 0 -15590 -15591 15592 -245 15595 0 c -1+1 --> 0 c ( b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ b^{35, 7}_0 ∧ p_245) -> (-b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ -b^{35, 8}_0) c in CNF: c -b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ -p_245 ∨ -b^{35, 8}_2 c -b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ -p_245 ∨ -b^{35, 8}_1 c -b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ -p_245 ∨ -b^{35, 8}_0 c in DIMACS: -15590 15591 -15592 -245 -15593 0 -15590 15591 -15592 -245 -15594 0 -15590 15591 -15592 -245 -15595 0 c 0+1 --> 1 c (-b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ -b^{35, 7}_0 ∧ p_245) -> (-b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ b^{35, 8}_0) c in CNF: c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ -p_245 ∨ -b^{35, 8}_2 c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ -p_245 ∨ -b^{35, 8}_1 c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ -p_245 ∨ b^{35, 8}_0 c in DIMACS: 15590 15591 15592 -245 -15593 0 15590 15591 15592 -245 -15594 0 15590 15591 15592 -245 15595 0 c 1+1 --> 2 c (-b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ b^{35, 7}_0 ∧ p_245) -> (-b^{35, 8}_2 ∧ b^{35, 8}_1 ∧ -b^{35, 8}_0) c in CNF: c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ -p_245 ∨ -b^{35, 8}_2 c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ -p_245 ∨ b^{35, 8}_1 c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ -p_245 ∨ -b^{35, 8}_0 c in DIMACS: 15590 15591 -15592 -245 -15593 0 15590 15591 -15592 -245 15594 0 15590 15591 -15592 -245 -15595 0 c 2+1 --> break c (-b^{35, 7}_2 ∧ b^{35, 7}_1 ∧ -b^{35, 7}_0 ∧ p_245) -> break c in CNF: c b^{35, 7}_2 ∨ -b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ -p_245 ∨ break c in DIMACS: 15590 -15591 15592 -245 1162 0 c 2-1 --> 1 c (-b^{35, 7}_2 ∧ b^{35, 7}_1 ∧ -b^{35, 7}_0 ∧ -p_245) -> (-b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ b^{35, 8}_0) c in CNF: c b^{35, 7}_2 ∨ -b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ p_245 ∨ -b^{35, 8}_2 c b^{35, 7}_2 ∨ -b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ p_245 ∨ -b^{35, 8}_1 c b^{35, 7}_2 ∨ -b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ p_245 ∨ b^{35, 8}_0 c in DIMACS: 15590 -15591 15592 245 -15593 0 15590 -15591 15592 245 -15594 0 15590 -15591 15592 245 15595 0 c 1-1 --> 0 c (-b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ b^{35, 7}_0 ∧ -p_245) -> (-b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ -b^{35, 8}_0) c in CNF: c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ p_245 ∨ -b^{35, 8}_2 c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ p_245 ∨ -b^{35, 8}_1 c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ p_245 ∨ -b^{35, 8}_0 c in DIMACS: 15590 15591 -15592 245 -15593 0 15590 15591 -15592 245 -15594 0 15590 15591 -15592 245 -15595 0 c 0-1 --> -1 c (-b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ -b^{35, 7}_0 ∧ -p_245) -> ( b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ b^{35, 8}_0) c in CNF: c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ p_245 ∨ b^{35, 8}_2 c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ p_245 ∨ -b^{35, 8}_1 c b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ p_245 ∨ b^{35, 8}_0 c in DIMACS: 15590 15591 15592 245 15593 0 15590 15591 15592 245 -15594 0 15590 15591 15592 245 15595 0 c -1-1 --> -2 c ( b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ b^{35, 7}_0 ∧ -p_245) -> ( b^{35, 8}_2 ∧ b^{35, 8}_1 ∧ -b^{35, 8}_0) c in CNF: c -b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ p_245 ∨ b^{35, 8}_2 c -b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ p_245 ∨ b^{35, 8}_1 c -b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ p_245 ∨ -b^{35, 8}_0 c in DIMACS: -15590 15591 -15592 245 15593 0 -15590 15591 -15592 245 15594 0 -15590 15591 -15592 245 -15595 0 c -2-1 --> break c ( b^{35, 7}_2 ∧ b^{35, 7}_1 ∧ -b^{35, 7}_0 ∧ -p_245) -> break c in CNF: c -b^{35, 7}_2 ∨ -b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ p_245 ∨ break c in DIMACS: -15590 -15591 15592 245 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 7}_2 ∧ -b^{35, 7}_1 ∧ -b^{35, 7}_0 ∧ true) c in CNF: c -b^{35, 7}_2 ∨ b^{35, 7}_1 ∨ b^{35, 7}_0 ∨ false c in DIMACS: -15590 15591 15592 0 c 3 does not represent an automaton state. c -(-b^{35, 7}_2 ∧ b^{35, 7}_1 ∧ b^{35, 7}_0 ∧ true) c in CNF: c b^{35, 7}_2 ∨ -b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ false c in DIMACS: 15590 -15591 -15592 0 c -3 does not represent an automaton state. c -( b^{35, 7}_2 ∧ b^{35, 7}_1 ∧ b^{35, 7}_0 ∧ true) c in CNF: c -b^{35, 7}_2 ∨ -b^{35, 7}_1 ∨ -b^{35, 7}_0 ∨ false c in DIMACS: -15590 -15591 -15592 0 c i = 8 c -2+1 --> -1 c ( b^{35, 8}_2 ∧ b^{35, 8}_1 ∧ -b^{35, 8}_0 ∧ p_280) -> ( b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ b^{35, 9}_0) c in CNF: c -b^{35, 8}_2 ∨ -b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ -p_280 ∨ b^{35, 9}_2 c -b^{35, 8}_2 ∨ -b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ -p_280 ∨ -b^{35, 9}_1 c -b^{35, 8}_2 ∨ -b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ -p_280 ∨ b^{35, 9}_0 c in DIMACS: -15593 -15594 15595 -280 15596 0 -15593 -15594 15595 -280 -15597 0 -15593 -15594 15595 -280 15598 0 c -1+1 --> 0 c ( b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ b^{35, 8}_0 ∧ p_280) -> (-b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ -b^{35, 9}_0) c in CNF: c -b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ -p_280 ∨ -b^{35, 9}_2 c -b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ -p_280 ∨ -b^{35, 9}_1 c -b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ -p_280 ∨ -b^{35, 9}_0 c in DIMACS: -15593 15594 -15595 -280 -15596 0 -15593 15594 -15595 -280 -15597 0 -15593 15594 -15595 -280 -15598 0 c 0+1 --> 1 c (-b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ -b^{35, 8}_0 ∧ p_280) -> (-b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ b^{35, 9}_0) c in CNF: c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ -p_280 ∨ -b^{35, 9}_2 c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ -p_280 ∨ -b^{35, 9}_1 c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ -p_280 ∨ b^{35, 9}_0 c in DIMACS: 15593 15594 15595 -280 -15596 0 15593 15594 15595 -280 -15597 0 15593 15594 15595 -280 15598 0 c 1+1 --> 2 c (-b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ b^{35, 8}_0 ∧ p_280) -> (-b^{35, 9}_2 ∧ b^{35, 9}_1 ∧ -b^{35, 9}_0) c in CNF: c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ -p_280 ∨ -b^{35, 9}_2 c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ -p_280 ∨ b^{35, 9}_1 c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ -p_280 ∨ -b^{35, 9}_0 c in DIMACS: 15593 15594 -15595 -280 -15596 0 15593 15594 -15595 -280 15597 0 15593 15594 -15595 -280 -15598 0 c 2+1 --> break c (-b^{35, 8}_2 ∧ b^{35, 8}_1 ∧ -b^{35, 8}_0 ∧ p_280) -> break c in CNF: c b^{35, 8}_2 ∨ -b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ -p_280 ∨ break c in DIMACS: 15593 -15594 15595 -280 1162 0 c 2-1 --> 1 c (-b^{35, 8}_2 ∧ b^{35, 8}_1 ∧ -b^{35, 8}_0 ∧ -p_280) -> (-b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ b^{35, 9}_0) c in CNF: c b^{35, 8}_2 ∨ -b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ p_280 ∨ -b^{35, 9}_2 c b^{35, 8}_2 ∨ -b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ p_280 ∨ -b^{35, 9}_1 c b^{35, 8}_2 ∨ -b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ p_280 ∨ b^{35, 9}_0 c in DIMACS: 15593 -15594 15595 280 -15596 0 15593 -15594 15595 280 -15597 0 15593 -15594 15595 280 15598 0 c 1-1 --> 0 c (-b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ b^{35, 8}_0 ∧ -p_280) -> (-b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ -b^{35, 9}_0) c in CNF: c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ p_280 ∨ -b^{35, 9}_2 c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ p_280 ∨ -b^{35, 9}_1 c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ p_280 ∨ -b^{35, 9}_0 c in DIMACS: 15593 15594 -15595 280 -15596 0 15593 15594 -15595 280 -15597 0 15593 15594 -15595 280 -15598 0 c 0-1 --> -1 c (-b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ -b^{35, 8}_0 ∧ -p_280) -> ( b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ b^{35, 9}_0) c in CNF: c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ p_280 ∨ b^{35, 9}_2 c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ p_280 ∨ -b^{35, 9}_1 c b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ p_280 ∨ b^{35, 9}_0 c in DIMACS: 15593 15594 15595 280 15596 0 15593 15594 15595 280 -15597 0 15593 15594 15595 280 15598 0 c -1-1 --> -2 c ( b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ b^{35, 8}_0 ∧ -p_280) -> ( b^{35, 9}_2 ∧ b^{35, 9}_1 ∧ -b^{35, 9}_0) c in CNF: c -b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ p_280 ∨ b^{35, 9}_2 c -b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ p_280 ∨ b^{35, 9}_1 c -b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ p_280 ∨ -b^{35, 9}_0 c in DIMACS: -15593 15594 -15595 280 15596 0 -15593 15594 -15595 280 15597 0 -15593 15594 -15595 280 -15598 0 c -2-1 --> break c ( b^{35, 8}_2 ∧ b^{35, 8}_1 ∧ -b^{35, 8}_0 ∧ -p_280) -> break c in CNF: c -b^{35, 8}_2 ∨ -b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ p_280 ∨ break c in DIMACS: -15593 -15594 15595 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 8}_2 ∧ -b^{35, 8}_1 ∧ -b^{35, 8}_0 ∧ true) c in CNF: c -b^{35, 8}_2 ∨ b^{35, 8}_1 ∨ b^{35, 8}_0 ∨ false c in DIMACS: -15593 15594 15595 0 c 3 does not represent an automaton state. c -(-b^{35, 8}_2 ∧ b^{35, 8}_1 ∧ b^{35, 8}_0 ∧ true) c in CNF: c b^{35, 8}_2 ∨ -b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ false c in DIMACS: 15593 -15594 -15595 0 c -3 does not represent an automaton state. c -( b^{35, 8}_2 ∧ b^{35, 8}_1 ∧ b^{35, 8}_0 ∧ true) c in CNF: c -b^{35, 8}_2 ∨ -b^{35, 8}_1 ∨ -b^{35, 8}_0 ∨ false c in DIMACS: -15593 -15594 -15595 0 c i = 9 c -2+1 --> -1 c ( b^{35, 9}_2 ∧ b^{35, 9}_1 ∧ -b^{35, 9}_0 ∧ p_315) -> ( b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ b^{35, 10}_0) c in CNF: c -b^{35, 9}_2 ∨ -b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ -p_315 ∨ b^{35, 10}_2 c -b^{35, 9}_2 ∨ -b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ -p_315 ∨ -b^{35, 10}_1 c -b^{35, 9}_2 ∨ -b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ -p_315 ∨ b^{35, 10}_0 c in DIMACS: -15596 -15597 15598 -315 15599 0 -15596 -15597 15598 -315 -15600 0 -15596 -15597 15598 -315 15601 0 c -1+1 --> 0 c ( b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ b^{35, 9}_0 ∧ p_315) -> (-b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ -b^{35, 10}_0) c in CNF: c -b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ -p_315 ∨ -b^{35, 10}_2 c -b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ -p_315 ∨ -b^{35, 10}_1 c -b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ -p_315 ∨ -b^{35, 10}_0 c in DIMACS: -15596 15597 -15598 -315 -15599 0 -15596 15597 -15598 -315 -15600 0 -15596 15597 -15598 -315 -15601 0 c 0+1 --> 1 c (-b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ -b^{35, 9}_0 ∧ p_315) -> (-b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ b^{35, 10}_0) c in CNF: c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ -p_315 ∨ -b^{35, 10}_2 c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ -p_315 ∨ -b^{35, 10}_1 c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ -p_315 ∨ b^{35, 10}_0 c in DIMACS: 15596 15597 15598 -315 -15599 0 15596 15597 15598 -315 -15600 0 15596 15597 15598 -315 15601 0 c 1+1 --> 2 c (-b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ b^{35, 9}_0 ∧ p_315) -> (-b^{35, 10}_2 ∧ b^{35, 10}_1 ∧ -b^{35, 10}_0) c in CNF: c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ -p_315 ∨ -b^{35, 10}_2 c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ -p_315 ∨ b^{35, 10}_1 c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ -p_315 ∨ -b^{35, 10}_0 c in DIMACS: 15596 15597 -15598 -315 -15599 0 15596 15597 -15598 -315 15600 0 15596 15597 -15598 -315 -15601 0 c 2+1 --> break c (-b^{35, 9}_2 ∧ b^{35, 9}_1 ∧ -b^{35, 9}_0 ∧ p_315) -> break c in CNF: c b^{35, 9}_2 ∨ -b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ -p_315 ∨ break c in DIMACS: 15596 -15597 15598 -315 1162 0 c 2-1 --> 1 c (-b^{35, 9}_2 ∧ b^{35, 9}_1 ∧ -b^{35, 9}_0 ∧ -p_315) -> (-b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ b^{35, 10}_0) c in CNF: c b^{35, 9}_2 ∨ -b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ p_315 ∨ -b^{35, 10}_2 c b^{35, 9}_2 ∨ -b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ p_315 ∨ -b^{35, 10}_1 c b^{35, 9}_2 ∨ -b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ p_315 ∨ b^{35, 10}_0 c in DIMACS: 15596 -15597 15598 315 -15599 0 15596 -15597 15598 315 -15600 0 15596 -15597 15598 315 15601 0 c 1-1 --> 0 c (-b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ b^{35, 9}_0 ∧ -p_315) -> (-b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ -b^{35, 10}_0) c in CNF: c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ p_315 ∨ -b^{35, 10}_2 c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ p_315 ∨ -b^{35, 10}_1 c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ p_315 ∨ -b^{35, 10}_0 c in DIMACS: 15596 15597 -15598 315 -15599 0 15596 15597 -15598 315 -15600 0 15596 15597 -15598 315 -15601 0 c 0-1 --> -1 c (-b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ -b^{35, 9}_0 ∧ -p_315) -> ( b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ b^{35, 10}_0) c in CNF: c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ p_315 ∨ b^{35, 10}_2 c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ p_315 ∨ -b^{35, 10}_1 c b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ p_315 ∨ b^{35, 10}_0 c in DIMACS: 15596 15597 15598 315 15599 0 15596 15597 15598 315 -15600 0 15596 15597 15598 315 15601 0 c -1-1 --> -2 c ( b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ b^{35, 9}_0 ∧ -p_315) -> ( b^{35, 10}_2 ∧ b^{35, 10}_1 ∧ -b^{35, 10}_0) c in CNF: c -b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ p_315 ∨ b^{35, 10}_2 c -b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ p_315 ∨ b^{35, 10}_1 c -b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ p_315 ∨ -b^{35, 10}_0 c in DIMACS: -15596 15597 -15598 315 15599 0 -15596 15597 -15598 315 15600 0 -15596 15597 -15598 315 -15601 0 c -2-1 --> break c ( b^{35, 9}_2 ∧ b^{35, 9}_1 ∧ -b^{35, 9}_0 ∧ -p_315) -> break c in CNF: c -b^{35, 9}_2 ∨ -b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ p_315 ∨ break c in DIMACS: -15596 -15597 15598 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 9}_2 ∧ -b^{35, 9}_1 ∧ -b^{35, 9}_0 ∧ true) c in CNF: c -b^{35, 9}_2 ∨ b^{35, 9}_1 ∨ b^{35, 9}_0 ∨ false c in DIMACS: -15596 15597 15598 0 c 3 does not represent an automaton state. c -(-b^{35, 9}_2 ∧ b^{35, 9}_1 ∧ b^{35, 9}_0 ∧ true) c in CNF: c b^{35, 9}_2 ∨ -b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ false c in DIMACS: 15596 -15597 -15598 0 c -3 does not represent an automaton state. c -( b^{35, 9}_2 ∧ b^{35, 9}_1 ∧ b^{35, 9}_0 ∧ true) c in CNF: c -b^{35, 9}_2 ∨ -b^{35, 9}_1 ∨ -b^{35, 9}_0 ∨ false c in DIMACS: -15596 -15597 -15598 0 c i = 10 c -2+1 --> -1 c ( b^{35, 10}_2 ∧ b^{35, 10}_1 ∧ -b^{35, 10}_0 ∧ p_350) -> ( b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ b^{35, 11}_0) c in CNF: c -b^{35, 10}_2 ∨ -b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ -p_350 ∨ b^{35, 11}_2 c -b^{35, 10}_2 ∨ -b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ -p_350 ∨ -b^{35, 11}_1 c -b^{35, 10}_2 ∨ -b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ -p_350 ∨ b^{35, 11}_0 c in DIMACS: -15599 -15600 15601 -350 15602 0 -15599 -15600 15601 -350 -15603 0 -15599 -15600 15601 -350 15604 0 c -1+1 --> 0 c ( b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ b^{35, 10}_0 ∧ p_350) -> (-b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ -b^{35, 11}_0) c in CNF: c -b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ -p_350 ∨ -b^{35, 11}_2 c -b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ -p_350 ∨ -b^{35, 11}_1 c -b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ -p_350 ∨ -b^{35, 11}_0 c in DIMACS: -15599 15600 -15601 -350 -15602 0 -15599 15600 -15601 -350 -15603 0 -15599 15600 -15601 -350 -15604 0 c 0+1 --> 1 c (-b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ -b^{35, 10}_0 ∧ p_350) -> (-b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ b^{35, 11}_0) c in CNF: c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ -p_350 ∨ -b^{35, 11}_2 c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ -p_350 ∨ -b^{35, 11}_1 c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ -p_350 ∨ b^{35, 11}_0 c in DIMACS: 15599 15600 15601 -350 -15602 0 15599 15600 15601 -350 -15603 0 15599 15600 15601 -350 15604 0 c 1+1 --> 2 c (-b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ b^{35, 10}_0 ∧ p_350) -> (-b^{35, 11}_2 ∧ b^{35, 11}_1 ∧ -b^{35, 11}_0) c in CNF: c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ -p_350 ∨ -b^{35, 11}_2 c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ -p_350 ∨ b^{35, 11}_1 c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ -p_350 ∨ -b^{35, 11}_0 c in DIMACS: 15599 15600 -15601 -350 -15602 0 15599 15600 -15601 -350 15603 0 15599 15600 -15601 -350 -15604 0 c 2+1 --> break c (-b^{35, 10}_2 ∧ b^{35, 10}_1 ∧ -b^{35, 10}_0 ∧ p_350) -> break c in CNF: c b^{35, 10}_2 ∨ -b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ -p_350 ∨ break c in DIMACS: 15599 -15600 15601 -350 1162 0 c 2-1 --> 1 c (-b^{35, 10}_2 ∧ b^{35, 10}_1 ∧ -b^{35, 10}_0 ∧ -p_350) -> (-b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ b^{35, 11}_0) c in CNF: c b^{35, 10}_2 ∨ -b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ p_350 ∨ -b^{35, 11}_2 c b^{35, 10}_2 ∨ -b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ p_350 ∨ -b^{35, 11}_1 c b^{35, 10}_2 ∨ -b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ p_350 ∨ b^{35, 11}_0 c in DIMACS: 15599 -15600 15601 350 -15602 0 15599 -15600 15601 350 -15603 0 15599 -15600 15601 350 15604 0 c 1-1 --> 0 c (-b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ b^{35, 10}_0 ∧ -p_350) -> (-b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ -b^{35, 11}_0) c in CNF: c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ p_350 ∨ -b^{35, 11}_2 c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ p_350 ∨ -b^{35, 11}_1 c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ p_350 ∨ -b^{35, 11}_0 c in DIMACS: 15599 15600 -15601 350 -15602 0 15599 15600 -15601 350 -15603 0 15599 15600 -15601 350 -15604 0 c 0-1 --> -1 c (-b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ -b^{35, 10}_0 ∧ -p_350) -> ( b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ b^{35, 11}_0) c in CNF: c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ p_350 ∨ b^{35, 11}_2 c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ p_350 ∨ -b^{35, 11}_1 c b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ p_350 ∨ b^{35, 11}_0 c in DIMACS: 15599 15600 15601 350 15602 0 15599 15600 15601 350 -15603 0 15599 15600 15601 350 15604 0 c -1-1 --> -2 c ( b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ b^{35, 10}_0 ∧ -p_350) -> ( b^{35, 11}_2 ∧ b^{35, 11}_1 ∧ -b^{35, 11}_0) c in CNF: c -b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ p_350 ∨ b^{35, 11}_2 c -b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ p_350 ∨ b^{35, 11}_1 c -b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ p_350 ∨ -b^{35, 11}_0 c in DIMACS: -15599 15600 -15601 350 15602 0 -15599 15600 -15601 350 15603 0 -15599 15600 -15601 350 -15604 0 c -2-1 --> break c ( b^{35, 10}_2 ∧ b^{35, 10}_1 ∧ -b^{35, 10}_0 ∧ -p_350) -> break c in CNF: c -b^{35, 10}_2 ∨ -b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ p_350 ∨ break c in DIMACS: -15599 -15600 15601 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 10}_2 ∧ -b^{35, 10}_1 ∧ -b^{35, 10}_0 ∧ true) c in CNF: c -b^{35, 10}_2 ∨ b^{35, 10}_1 ∨ b^{35, 10}_0 ∨ false c in DIMACS: -15599 15600 15601 0 c 3 does not represent an automaton state. c -(-b^{35, 10}_2 ∧ b^{35, 10}_1 ∧ b^{35, 10}_0 ∧ true) c in CNF: c b^{35, 10}_2 ∨ -b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ false c in DIMACS: 15599 -15600 -15601 0 c -3 does not represent an automaton state. c -( b^{35, 10}_2 ∧ b^{35, 10}_1 ∧ b^{35, 10}_0 ∧ true) c in CNF: c -b^{35, 10}_2 ∨ -b^{35, 10}_1 ∨ -b^{35, 10}_0 ∨ false c in DIMACS: -15599 -15600 -15601 0 c i = 11 c -2+1 --> -1 c ( b^{35, 11}_2 ∧ b^{35, 11}_1 ∧ -b^{35, 11}_0 ∧ p_385) -> ( b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ b^{35, 12}_0) c in CNF: c -b^{35, 11}_2 ∨ -b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ -p_385 ∨ b^{35, 12}_2 c -b^{35, 11}_2 ∨ -b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ -p_385 ∨ -b^{35, 12}_1 c -b^{35, 11}_2 ∨ -b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ -p_385 ∨ b^{35, 12}_0 c in DIMACS: -15602 -15603 15604 -385 15605 0 -15602 -15603 15604 -385 -15606 0 -15602 -15603 15604 -385 15607 0 c -1+1 --> 0 c ( b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ b^{35, 11}_0 ∧ p_385) -> (-b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ -b^{35, 12}_0) c in CNF: c -b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ -p_385 ∨ -b^{35, 12}_2 c -b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ -p_385 ∨ -b^{35, 12}_1 c -b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ -p_385 ∨ -b^{35, 12}_0 c in DIMACS: -15602 15603 -15604 -385 -15605 0 -15602 15603 -15604 -385 -15606 0 -15602 15603 -15604 -385 -15607 0 c 0+1 --> 1 c (-b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ -b^{35, 11}_0 ∧ p_385) -> (-b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ b^{35, 12}_0) c in CNF: c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ -p_385 ∨ -b^{35, 12}_2 c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ -p_385 ∨ -b^{35, 12}_1 c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ -p_385 ∨ b^{35, 12}_0 c in DIMACS: 15602 15603 15604 -385 -15605 0 15602 15603 15604 -385 -15606 0 15602 15603 15604 -385 15607 0 c 1+1 --> 2 c (-b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ b^{35, 11}_0 ∧ p_385) -> (-b^{35, 12}_2 ∧ b^{35, 12}_1 ∧ -b^{35, 12}_0) c in CNF: c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ -p_385 ∨ -b^{35, 12}_2 c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ -p_385 ∨ b^{35, 12}_1 c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ -p_385 ∨ -b^{35, 12}_0 c in DIMACS: 15602 15603 -15604 -385 -15605 0 15602 15603 -15604 -385 15606 0 15602 15603 -15604 -385 -15607 0 c 2+1 --> break c (-b^{35, 11}_2 ∧ b^{35, 11}_1 ∧ -b^{35, 11}_0 ∧ p_385) -> break c in CNF: c b^{35, 11}_2 ∨ -b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ -p_385 ∨ break c in DIMACS: 15602 -15603 15604 -385 1162 0 c 2-1 --> 1 c (-b^{35, 11}_2 ∧ b^{35, 11}_1 ∧ -b^{35, 11}_0 ∧ -p_385) -> (-b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ b^{35, 12}_0) c in CNF: c b^{35, 11}_2 ∨ -b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ p_385 ∨ -b^{35, 12}_2 c b^{35, 11}_2 ∨ -b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ p_385 ∨ -b^{35, 12}_1 c b^{35, 11}_2 ∨ -b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ p_385 ∨ b^{35, 12}_0 c in DIMACS: 15602 -15603 15604 385 -15605 0 15602 -15603 15604 385 -15606 0 15602 -15603 15604 385 15607 0 c 1-1 --> 0 c (-b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ b^{35, 11}_0 ∧ -p_385) -> (-b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ -b^{35, 12}_0) c in CNF: c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ p_385 ∨ -b^{35, 12}_2 c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ p_385 ∨ -b^{35, 12}_1 c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ p_385 ∨ -b^{35, 12}_0 c in DIMACS: 15602 15603 -15604 385 -15605 0 15602 15603 -15604 385 -15606 0 15602 15603 -15604 385 -15607 0 c 0-1 --> -1 c (-b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ -b^{35, 11}_0 ∧ -p_385) -> ( b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ b^{35, 12}_0) c in CNF: c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ p_385 ∨ b^{35, 12}_2 c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ p_385 ∨ -b^{35, 12}_1 c b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ p_385 ∨ b^{35, 12}_0 c in DIMACS: 15602 15603 15604 385 15605 0 15602 15603 15604 385 -15606 0 15602 15603 15604 385 15607 0 c -1-1 --> -2 c ( b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ b^{35, 11}_0 ∧ -p_385) -> ( b^{35, 12}_2 ∧ b^{35, 12}_1 ∧ -b^{35, 12}_0) c in CNF: c -b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ p_385 ∨ b^{35, 12}_2 c -b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ p_385 ∨ b^{35, 12}_1 c -b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ p_385 ∨ -b^{35, 12}_0 c in DIMACS: -15602 15603 -15604 385 15605 0 -15602 15603 -15604 385 15606 0 -15602 15603 -15604 385 -15607 0 c -2-1 --> break c ( b^{35, 11}_2 ∧ b^{35, 11}_1 ∧ -b^{35, 11}_0 ∧ -p_385) -> break c in CNF: c -b^{35, 11}_2 ∨ -b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ p_385 ∨ break c in DIMACS: -15602 -15603 15604 385 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 11}_2 ∧ -b^{35, 11}_1 ∧ -b^{35, 11}_0 ∧ true) c in CNF: c -b^{35, 11}_2 ∨ b^{35, 11}_1 ∨ b^{35, 11}_0 ∨ false c in DIMACS: -15602 15603 15604 0 c 3 does not represent an automaton state. c -(-b^{35, 11}_2 ∧ b^{35, 11}_1 ∧ b^{35, 11}_0 ∧ true) c in CNF: c b^{35, 11}_2 ∨ -b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ false c in DIMACS: 15602 -15603 -15604 0 c -3 does not represent an automaton state. c -( b^{35, 11}_2 ∧ b^{35, 11}_1 ∧ b^{35, 11}_0 ∧ true) c in CNF: c -b^{35, 11}_2 ∨ -b^{35, 11}_1 ∨ -b^{35, 11}_0 ∨ false c in DIMACS: -15602 -15603 -15604 0 c i = 12 c -2+1 --> -1 c ( b^{35, 12}_2 ∧ b^{35, 12}_1 ∧ -b^{35, 12}_0 ∧ p_420) -> ( b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ b^{35, 13}_0) c in CNF: c -b^{35, 12}_2 ∨ -b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ -p_420 ∨ b^{35, 13}_2 c -b^{35, 12}_2 ∨ -b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ -p_420 ∨ -b^{35, 13}_1 c -b^{35, 12}_2 ∨ -b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ -p_420 ∨ b^{35, 13}_0 c in DIMACS: -15605 -15606 15607 -420 15608 0 -15605 -15606 15607 -420 -15609 0 -15605 -15606 15607 -420 15610 0 c -1+1 --> 0 c ( b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ b^{35, 12}_0 ∧ p_420) -> (-b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ -b^{35, 13}_0) c in CNF: c -b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ -p_420 ∨ -b^{35, 13}_2 c -b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ -p_420 ∨ -b^{35, 13}_1 c -b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ -p_420 ∨ -b^{35, 13}_0 c in DIMACS: -15605 15606 -15607 -420 -15608 0 -15605 15606 -15607 -420 -15609 0 -15605 15606 -15607 -420 -15610 0 c 0+1 --> 1 c (-b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ -b^{35, 12}_0 ∧ p_420) -> (-b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ b^{35, 13}_0) c in CNF: c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ -p_420 ∨ -b^{35, 13}_2 c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ -p_420 ∨ -b^{35, 13}_1 c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ -p_420 ∨ b^{35, 13}_0 c in DIMACS: 15605 15606 15607 -420 -15608 0 15605 15606 15607 -420 -15609 0 15605 15606 15607 -420 15610 0 c 1+1 --> 2 c (-b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ b^{35, 12}_0 ∧ p_420) -> (-b^{35, 13}_2 ∧ b^{35, 13}_1 ∧ -b^{35, 13}_0) c in CNF: c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ -p_420 ∨ -b^{35, 13}_2 c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ -p_420 ∨ b^{35, 13}_1 c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ -p_420 ∨ -b^{35, 13}_0 c in DIMACS: 15605 15606 -15607 -420 -15608 0 15605 15606 -15607 -420 15609 0 15605 15606 -15607 -420 -15610 0 c 2+1 --> break c (-b^{35, 12}_2 ∧ b^{35, 12}_1 ∧ -b^{35, 12}_0 ∧ p_420) -> break c in CNF: c b^{35, 12}_2 ∨ -b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ -p_420 ∨ break c in DIMACS: 15605 -15606 15607 -420 1162 0 c 2-1 --> 1 c (-b^{35, 12}_2 ∧ b^{35, 12}_1 ∧ -b^{35, 12}_0 ∧ -p_420) -> (-b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ b^{35, 13}_0) c in CNF: c b^{35, 12}_2 ∨ -b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ p_420 ∨ -b^{35, 13}_2 c b^{35, 12}_2 ∨ -b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ p_420 ∨ -b^{35, 13}_1 c b^{35, 12}_2 ∨ -b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ p_420 ∨ b^{35, 13}_0 c in DIMACS: 15605 -15606 15607 420 -15608 0 15605 -15606 15607 420 -15609 0 15605 -15606 15607 420 15610 0 c 1-1 --> 0 c (-b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ b^{35, 12}_0 ∧ -p_420) -> (-b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ -b^{35, 13}_0) c in CNF: c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ p_420 ∨ -b^{35, 13}_2 c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ p_420 ∨ -b^{35, 13}_1 c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ p_420 ∨ -b^{35, 13}_0 c in DIMACS: 15605 15606 -15607 420 -15608 0 15605 15606 -15607 420 -15609 0 15605 15606 -15607 420 -15610 0 c 0-1 --> -1 c (-b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ -b^{35, 12}_0 ∧ -p_420) -> ( b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ b^{35, 13}_0) c in CNF: c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ p_420 ∨ b^{35, 13}_2 c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ p_420 ∨ -b^{35, 13}_1 c b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ p_420 ∨ b^{35, 13}_0 c in DIMACS: 15605 15606 15607 420 15608 0 15605 15606 15607 420 -15609 0 15605 15606 15607 420 15610 0 c -1-1 --> -2 c ( b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ b^{35, 12}_0 ∧ -p_420) -> ( b^{35, 13}_2 ∧ b^{35, 13}_1 ∧ -b^{35, 13}_0) c in CNF: c -b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ p_420 ∨ b^{35, 13}_2 c -b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ p_420 ∨ b^{35, 13}_1 c -b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ p_420 ∨ -b^{35, 13}_0 c in DIMACS: -15605 15606 -15607 420 15608 0 -15605 15606 -15607 420 15609 0 -15605 15606 -15607 420 -15610 0 c -2-1 --> break c ( b^{35, 12}_2 ∧ b^{35, 12}_1 ∧ -b^{35, 12}_0 ∧ -p_420) -> break c in CNF: c -b^{35, 12}_2 ∨ -b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ p_420 ∨ break c in DIMACS: -15605 -15606 15607 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 12}_2 ∧ -b^{35, 12}_1 ∧ -b^{35, 12}_0 ∧ true) c in CNF: c -b^{35, 12}_2 ∨ b^{35, 12}_1 ∨ b^{35, 12}_0 ∨ false c in DIMACS: -15605 15606 15607 0 c 3 does not represent an automaton state. c -(-b^{35, 12}_2 ∧ b^{35, 12}_1 ∧ b^{35, 12}_0 ∧ true) c in CNF: c b^{35, 12}_2 ∨ -b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ false c in DIMACS: 15605 -15606 -15607 0 c -3 does not represent an automaton state. c -( b^{35, 12}_2 ∧ b^{35, 12}_1 ∧ b^{35, 12}_0 ∧ true) c in CNF: c -b^{35, 12}_2 ∨ -b^{35, 12}_1 ∨ -b^{35, 12}_0 ∨ false c in DIMACS: -15605 -15606 -15607 0 c i = 13 c -2+1 --> -1 c ( b^{35, 13}_2 ∧ b^{35, 13}_1 ∧ -b^{35, 13}_0 ∧ p_455) -> ( b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ b^{35, 14}_0) c in CNF: c -b^{35, 13}_2 ∨ -b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ -p_455 ∨ b^{35, 14}_2 c -b^{35, 13}_2 ∨ -b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ -p_455 ∨ -b^{35, 14}_1 c -b^{35, 13}_2 ∨ -b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ -p_455 ∨ b^{35, 14}_0 c in DIMACS: -15608 -15609 15610 -455 15611 0 -15608 -15609 15610 -455 -15612 0 -15608 -15609 15610 -455 15613 0 c -1+1 --> 0 c ( b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ b^{35, 13}_0 ∧ p_455) -> (-b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ -b^{35, 14}_0) c in CNF: c -b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ -p_455 ∨ -b^{35, 14}_2 c -b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ -p_455 ∨ -b^{35, 14}_1 c -b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ -p_455 ∨ -b^{35, 14}_0 c in DIMACS: -15608 15609 -15610 -455 -15611 0 -15608 15609 -15610 -455 -15612 0 -15608 15609 -15610 -455 -15613 0 c 0+1 --> 1 c (-b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ -b^{35, 13}_0 ∧ p_455) -> (-b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ b^{35, 14}_0) c in CNF: c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ -p_455 ∨ -b^{35, 14}_2 c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ -p_455 ∨ -b^{35, 14}_1 c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ -p_455 ∨ b^{35, 14}_0 c in DIMACS: 15608 15609 15610 -455 -15611 0 15608 15609 15610 -455 -15612 0 15608 15609 15610 -455 15613 0 c 1+1 --> 2 c (-b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ b^{35, 13}_0 ∧ p_455) -> (-b^{35, 14}_2 ∧ b^{35, 14}_1 ∧ -b^{35, 14}_0) c in CNF: c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ -p_455 ∨ -b^{35, 14}_2 c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ -p_455 ∨ b^{35, 14}_1 c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ -p_455 ∨ -b^{35, 14}_0 c in DIMACS: 15608 15609 -15610 -455 -15611 0 15608 15609 -15610 -455 15612 0 15608 15609 -15610 -455 -15613 0 c 2+1 --> break c (-b^{35, 13}_2 ∧ b^{35, 13}_1 ∧ -b^{35, 13}_0 ∧ p_455) -> break c in CNF: c b^{35, 13}_2 ∨ -b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ -p_455 ∨ break c in DIMACS: 15608 -15609 15610 -455 1162 0 c 2-1 --> 1 c (-b^{35, 13}_2 ∧ b^{35, 13}_1 ∧ -b^{35, 13}_0 ∧ -p_455) -> (-b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ b^{35, 14}_0) c in CNF: c b^{35, 13}_2 ∨ -b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ p_455 ∨ -b^{35, 14}_2 c b^{35, 13}_2 ∨ -b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ p_455 ∨ -b^{35, 14}_1 c b^{35, 13}_2 ∨ -b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ p_455 ∨ b^{35, 14}_0 c in DIMACS: 15608 -15609 15610 455 -15611 0 15608 -15609 15610 455 -15612 0 15608 -15609 15610 455 15613 0 c 1-1 --> 0 c (-b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ b^{35, 13}_0 ∧ -p_455) -> (-b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ -b^{35, 14}_0) c in CNF: c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ p_455 ∨ -b^{35, 14}_2 c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ p_455 ∨ -b^{35, 14}_1 c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ p_455 ∨ -b^{35, 14}_0 c in DIMACS: 15608 15609 -15610 455 -15611 0 15608 15609 -15610 455 -15612 0 15608 15609 -15610 455 -15613 0 c 0-1 --> -1 c (-b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ -b^{35, 13}_0 ∧ -p_455) -> ( b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ b^{35, 14}_0) c in CNF: c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ p_455 ∨ b^{35, 14}_2 c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ p_455 ∨ -b^{35, 14}_1 c b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ p_455 ∨ b^{35, 14}_0 c in DIMACS: 15608 15609 15610 455 15611 0 15608 15609 15610 455 -15612 0 15608 15609 15610 455 15613 0 c -1-1 --> -2 c ( b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ b^{35, 13}_0 ∧ -p_455) -> ( b^{35, 14}_2 ∧ b^{35, 14}_1 ∧ -b^{35, 14}_0) c in CNF: c -b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ p_455 ∨ b^{35, 14}_2 c -b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ p_455 ∨ b^{35, 14}_1 c -b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ p_455 ∨ -b^{35, 14}_0 c in DIMACS: -15608 15609 -15610 455 15611 0 -15608 15609 -15610 455 15612 0 -15608 15609 -15610 455 -15613 0 c -2-1 --> break c ( b^{35, 13}_2 ∧ b^{35, 13}_1 ∧ -b^{35, 13}_0 ∧ -p_455) -> break c in CNF: c -b^{35, 13}_2 ∨ -b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ p_455 ∨ break c in DIMACS: -15608 -15609 15610 455 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 13}_2 ∧ -b^{35, 13}_1 ∧ -b^{35, 13}_0 ∧ true) c in CNF: c -b^{35, 13}_2 ∨ b^{35, 13}_1 ∨ b^{35, 13}_0 ∨ false c in DIMACS: -15608 15609 15610 0 c 3 does not represent an automaton state. c -(-b^{35, 13}_2 ∧ b^{35, 13}_1 ∧ b^{35, 13}_0 ∧ true) c in CNF: c b^{35, 13}_2 ∨ -b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ false c in DIMACS: 15608 -15609 -15610 0 c -3 does not represent an automaton state. c -( b^{35, 13}_2 ∧ b^{35, 13}_1 ∧ b^{35, 13}_0 ∧ true) c in CNF: c -b^{35, 13}_2 ∨ -b^{35, 13}_1 ∨ -b^{35, 13}_0 ∨ false c in DIMACS: -15608 -15609 -15610 0 c i = 14 c -2+1 --> -1 c ( b^{35, 14}_2 ∧ b^{35, 14}_1 ∧ -b^{35, 14}_0 ∧ p_490) -> ( b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ b^{35, 15}_0) c in CNF: c -b^{35, 14}_2 ∨ -b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ -p_490 ∨ b^{35, 15}_2 c -b^{35, 14}_2 ∨ -b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ -p_490 ∨ -b^{35, 15}_1 c -b^{35, 14}_2 ∨ -b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ -p_490 ∨ b^{35, 15}_0 c in DIMACS: -15611 -15612 15613 -490 15614 0 -15611 -15612 15613 -490 -15615 0 -15611 -15612 15613 -490 15616 0 c -1+1 --> 0 c ( b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ b^{35, 14}_0 ∧ p_490) -> (-b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ -b^{35, 15}_0) c in CNF: c -b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ -p_490 ∨ -b^{35, 15}_2 c -b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ -p_490 ∨ -b^{35, 15}_1 c -b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ -p_490 ∨ -b^{35, 15}_0 c in DIMACS: -15611 15612 -15613 -490 -15614 0 -15611 15612 -15613 -490 -15615 0 -15611 15612 -15613 -490 -15616 0 c 0+1 --> 1 c (-b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ -b^{35, 14}_0 ∧ p_490) -> (-b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ b^{35, 15}_0) c in CNF: c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ -p_490 ∨ -b^{35, 15}_2 c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ -p_490 ∨ -b^{35, 15}_1 c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ -p_490 ∨ b^{35, 15}_0 c in DIMACS: 15611 15612 15613 -490 -15614 0 15611 15612 15613 -490 -15615 0 15611 15612 15613 -490 15616 0 c 1+1 --> 2 c (-b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ b^{35, 14}_0 ∧ p_490) -> (-b^{35, 15}_2 ∧ b^{35, 15}_1 ∧ -b^{35, 15}_0) c in CNF: c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ -p_490 ∨ -b^{35, 15}_2 c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ -p_490 ∨ b^{35, 15}_1 c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ -p_490 ∨ -b^{35, 15}_0 c in DIMACS: 15611 15612 -15613 -490 -15614 0 15611 15612 -15613 -490 15615 0 15611 15612 -15613 -490 -15616 0 c 2+1 --> break c (-b^{35, 14}_2 ∧ b^{35, 14}_1 ∧ -b^{35, 14}_0 ∧ p_490) -> break c in CNF: c b^{35, 14}_2 ∨ -b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ -p_490 ∨ break c in DIMACS: 15611 -15612 15613 -490 1162 0 c 2-1 --> 1 c (-b^{35, 14}_2 ∧ b^{35, 14}_1 ∧ -b^{35, 14}_0 ∧ -p_490) -> (-b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ b^{35, 15}_0) c in CNF: c b^{35, 14}_2 ∨ -b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ p_490 ∨ -b^{35, 15}_2 c b^{35, 14}_2 ∨ -b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ p_490 ∨ -b^{35, 15}_1 c b^{35, 14}_2 ∨ -b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ p_490 ∨ b^{35, 15}_0 c in DIMACS: 15611 -15612 15613 490 -15614 0 15611 -15612 15613 490 -15615 0 15611 -15612 15613 490 15616 0 c 1-1 --> 0 c (-b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ b^{35, 14}_0 ∧ -p_490) -> (-b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ -b^{35, 15}_0) c in CNF: c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ p_490 ∨ -b^{35, 15}_2 c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ p_490 ∨ -b^{35, 15}_1 c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ p_490 ∨ -b^{35, 15}_0 c in DIMACS: 15611 15612 -15613 490 -15614 0 15611 15612 -15613 490 -15615 0 15611 15612 -15613 490 -15616 0 c 0-1 --> -1 c (-b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ -b^{35, 14}_0 ∧ -p_490) -> ( b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ b^{35, 15}_0) c in CNF: c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ p_490 ∨ b^{35, 15}_2 c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ p_490 ∨ -b^{35, 15}_1 c b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ p_490 ∨ b^{35, 15}_0 c in DIMACS: 15611 15612 15613 490 15614 0 15611 15612 15613 490 -15615 0 15611 15612 15613 490 15616 0 c -1-1 --> -2 c ( b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ b^{35, 14}_0 ∧ -p_490) -> ( b^{35, 15}_2 ∧ b^{35, 15}_1 ∧ -b^{35, 15}_0) c in CNF: c -b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ p_490 ∨ b^{35, 15}_2 c -b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ p_490 ∨ b^{35, 15}_1 c -b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ p_490 ∨ -b^{35, 15}_0 c in DIMACS: -15611 15612 -15613 490 15614 0 -15611 15612 -15613 490 15615 0 -15611 15612 -15613 490 -15616 0 c -2-1 --> break c ( b^{35, 14}_2 ∧ b^{35, 14}_1 ∧ -b^{35, 14}_0 ∧ -p_490) -> break c in CNF: c -b^{35, 14}_2 ∨ -b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ p_490 ∨ break c in DIMACS: -15611 -15612 15613 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 14}_2 ∧ -b^{35, 14}_1 ∧ -b^{35, 14}_0 ∧ true) c in CNF: c -b^{35, 14}_2 ∨ b^{35, 14}_1 ∨ b^{35, 14}_0 ∨ false c in DIMACS: -15611 15612 15613 0 c 3 does not represent an automaton state. c -(-b^{35, 14}_2 ∧ b^{35, 14}_1 ∧ b^{35, 14}_0 ∧ true) c in CNF: c b^{35, 14}_2 ∨ -b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ false c in DIMACS: 15611 -15612 -15613 0 c -3 does not represent an automaton state. c -( b^{35, 14}_2 ∧ b^{35, 14}_1 ∧ b^{35, 14}_0 ∧ true) c in CNF: c -b^{35, 14}_2 ∨ -b^{35, 14}_1 ∨ -b^{35, 14}_0 ∨ false c in DIMACS: -15611 -15612 -15613 0 c i = 15 c -2+1 --> -1 c ( b^{35, 15}_2 ∧ b^{35, 15}_1 ∧ -b^{35, 15}_0 ∧ p_525) -> ( b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ b^{35, 16}_0) c in CNF: c -b^{35, 15}_2 ∨ -b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ -p_525 ∨ b^{35, 16}_2 c -b^{35, 15}_2 ∨ -b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ -p_525 ∨ -b^{35, 16}_1 c -b^{35, 15}_2 ∨ -b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ -p_525 ∨ b^{35, 16}_0 c in DIMACS: -15614 -15615 15616 -525 15617 0 -15614 -15615 15616 -525 -15618 0 -15614 -15615 15616 -525 15619 0 c -1+1 --> 0 c ( b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ b^{35, 15}_0 ∧ p_525) -> (-b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ -b^{35, 16}_0) c in CNF: c -b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ -p_525 ∨ -b^{35, 16}_2 c -b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ -p_525 ∨ -b^{35, 16}_1 c -b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ -p_525 ∨ -b^{35, 16}_0 c in DIMACS: -15614 15615 -15616 -525 -15617 0 -15614 15615 -15616 -525 -15618 0 -15614 15615 -15616 -525 -15619 0 c 0+1 --> 1 c (-b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ -b^{35, 15}_0 ∧ p_525) -> (-b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ b^{35, 16}_0) c in CNF: c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ -p_525 ∨ -b^{35, 16}_2 c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ -p_525 ∨ -b^{35, 16}_1 c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ -p_525 ∨ b^{35, 16}_0 c in DIMACS: 15614 15615 15616 -525 -15617 0 15614 15615 15616 -525 -15618 0 15614 15615 15616 -525 15619 0 c 1+1 --> 2 c (-b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ b^{35, 15}_0 ∧ p_525) -> (-b^{35, 16}_2 ∧ b^{35, 16}_1 ∧ -b^{35, 16}_0) c in CNF: c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ -p_525 ∨ -b^{35, 16}_2 c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ -p_525 ∨ b^{35, 16}_1 c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ -p_525 ∨ -b^{35, 16}_0 c in DIMACS: 15614 15615 -15616 -525 -15617 0 15614 15615 -15616 -525 15618 0 15614 15615 -15616 -525 -15619 0 c 2+1 --> break c (-b^{35, 15}_2 ∧ b^{35, 15}_1 ∧ -b^{35, 15}_0 ∧ p_525) -> break c in CNF: c b^{35, 15}_2 ∨ -b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ -p_525 ∨ break c in DIMACS: 15614 -15615 15616 -525 1162 0 c 2-1 --> 1 c (-b^{35, 15}_2 ∧ b^{35, 15}_1 ∧ -b^{35, 15}_0 ∧ -p_525) -> (-b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ b^{35, 16}_0) c in CNF: c b^{35, 15}_2 ∨ -b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ p_525 ∨ -b^{35, 16}_2 c b^{35, 15}_2 ∨ -b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ p_525 ∨ -b^{35, 16}_1 c b^{35, 15}_2 ∨ -b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ p_525 ∨ b^{35, 16}_0 c in DIMACS: 15614 -15615 15616 525 -15617 0 15614 -15615 15616 525 -15618 0 15614 -15615 15616 525 15619 0 c 1-1 --> 0 c (-b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ b^{35, 15}_0 ∧ -p_525) -> (-b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ -b^{35, 16}_0) c in CNF: c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ p_525 ∨ -b^{35, 16}_2 c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ p_525 ∨ -b^{35, 16}_1 c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ p_525 ∨ -b^{35, 16}_0 c in DIMACS: 15614 15615 -15616 525 -15617 0 15614 15615 -15616 525 -15618 0 15614 15615 -15616 525 -15619 0 c 0-1 --> -1 c (-b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ -b^{35, 15}_0 ∧ -p_525) -> ( b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ b^{35, 16}_0) c in CNF: c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ p_525 ∨ b^{35, 16}_2 c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ p_525 ∨ -b^{35, 16}_1 c b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ p_525 ∨ b^{35, 16}_0 c in DIMACS: 15614 15615 15616 525 15617 0 15614 15615 15616 525 -15618 0 15614 15615 15616 525 15619 0 c -1-1 --> -2 c ( b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ b^{35, 15}_0 ∧ -p_525) -> ( b^{35, 16}_2 ∧ b^{35, 16}_1 ∧ -b^{35, 16}_0) c in CNF: c -b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ p_525 ∨ b^{35, 16}_2 c -b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ p_525 ∨ b^{35, 16}_1 c -b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ p_525 ∨ -b^{35, 16}_0 c in DIMACS: -15614 15615 -15616 525 15617 0 -15614 15615 -15616 525 15618 0 -15614 15615 -15616 525 -15619 0 c -2-1 --> break c ( b^{35, 15}_2 ∧ b^{35, 15}_1 ∧ -b^{35, 15}_0 ∧ -p_525) -> break c in CNF: c -b^{35, 15}_2 ∨ -b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ p_525 ∨ break c in DIMACS: -15614 -15615 15616 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 15}_2 ∧ -b^{35, 15}_1 ∧ -b^{35, 15}_0 ∧ true) c in CNF: c -b^{35, 15}_2 ∨ b^{35, 15}_1 ∨ b^{35, 15}_0 ∨ false c in DIMACS: -15614 15615 15616 0 c 3 does not represent an automaton state. c -(-b^{35, 15}_2 ∧ b^{35, 15}_1 ∧ b^{35, 15}_0 ∧ true) c in CNF: c b^{35, 15}_2 ∨ -b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ false c in DIMACS: 15614 -15615 -15616 0 c -3 does not represent an automaton state. c -( b^{35, 15}_2 ∧ b^{35, 15}_1 ∧ b^{35, 15}_0 ∧ true) c in CNF: c -b^{35, 15}_2 ∨ -b^{35, 15}_1 ∨ -b^{35, 15}_0 ∨ false c in DIMACS: -15614 -15615 -15616 0 c i = 16 c -2+1 --> -1 c ( b^{35, 16}_2 ∧ b^{35, 16}_1 ∧ -b^{35, 16}_0 ∧ p_560) -> ( b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ b^{35, 17}_0) c in CNF: c -b^{35, 16}_2 ∨ -b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ -p_560 ∨ b^{35, 17}_2 c -b^{35, 16}_2 ∨ -b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ -p_560 ∨ -b^{35, 17}_1 c -b^{35, 16}_2 ∨ -b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ -p_560 ∨ b^{35, 17}_0 c in DIMACS: -15617 -15618 15619 -560 15620 0 -15617 -15618 15619 -560 -15621 0 -15617 -15618 15619 -560 15622 0 c -1+1 --> 0 c ( b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ b^{35, 16}_0 ∧ p_560) -> (-b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ -b^{35, 17}_0) c in CNF: c -b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ -p_560 ∨ -b^{35, 17}_2 c -b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ -p_560 ∨ -b^{35, 17}_1 c -b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ -p_560 ∨ -b^{35, 17}_0 c in DIMACS: -15617 15618 -15619 -560 -15620 0 -15617 15618 -15619 -560 -15621 0 -15617 15618 -15619 -560 -15622 0 c 0+1 --> 1 c (-b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ -b^{35, 16}_0 ∧ p_560) -> (-b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ b^{35, 17}_0) c in CNF: c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ -p_560 ∨ -b^{35, 17}_2 c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ -p_560 ∨ -b^{35, 17}_1 c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ -p_560 ∨ b^{35, 17}_0 c in DIMACS: 15617 15618 15619 -560 -15620 0 15617 15618 15619 -560 -15621 0 15617 15618 15619 -560 15622 0 c 1+1 --> 2 c (-b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ b^{35, 16}_0 ∧ p_560) -> (-b^{35, 17}_2 ∧ b^{35, 17}_1 ∧ -b^{35, 17}_0) c in CNF: c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ -p_560 ∨ -b^{35, 17}_2 c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ -p_560 ∨ b^{35, 17}_1 c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ -p_560 ∨ -b^{35, 17}_0 c in DIMACS: 15617 15618 -15619 -560 -15620 0 15617 15618 -15619 -560 15621 0 15617 15618 -15619 -560 -15622 0 c 2+1 --> break c (-b^{35, 16}_2 ∧ b^{35, 16}_1 ∧ -b^{35, 16}_0 ∧ p_560) -> break c in CNF: c b^{35, 16}_2 ∨ -b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ -p_560 ∨ break c in DIMACS: 15617 -15618 15619 -560 1162 0 c 2-1 --> 1 c (-b^{35, 16}_2 ∧ b^{35, 16}_1 ∧ -b^{35, 16}_0 ∧ -p_560) -> (-b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ b^{35, 17}_0) c in CNF: c b^{35, 16}_2 ∨ -b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ p_560 ∨ -b^{35, 17}_2 c b^{35, 16}_2 ∨ -b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ p_560 ∨ -b^{35, 17}_1 c b^{35, 16}_2 ∨ -b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ p_560 ∨ b^{35, 17}_0 c in DIMACS: 15617 -15618 15619 560 -15620 0 15617 -15618 15619 560 -15621 0 15617 -15618 15619 560 15622 0 c 1-1 --> 0 c (-b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ b^{35, 16}_0 ∧ -p_560) -> (-b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ -b^{35, 17}_0) c in CNF: c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ p_560 ∨ -b^{35, 17}_2 c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ p_560 ∨ -b^{35, 17}_1 c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ p_560 ∨ -b^{35, 17}_0 c in DIMACS: 15617 15618 -15619 560 -15620 0 15617 15618 -15619 560 -15621 0 15617 15618 -15619 560 -15622 0 c 0-1 --> -1 c (-b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ -b^{35, 16}_0 ∧ -p_560) -> ( b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ b^{35, 17}_0) c in CNF: c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ p_560 ∨ b^{35, 17}_2 c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ p_560 ∨ -b^{35, 17}_1 c b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ p_560 ∨ b^{35, 17}_0 c in DIMACS: 15617 15618 15619 560 15620 0 15617 15618 15619 560 -15621 0 15617 15618 15619 560 15622 0 c -1-1 --> -2 c ( b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ b^{35, 16}_0 ∧ -p_560) -> ( b^{35, 17}_2 ∧ b^{35, 17}_1 ∧ -b^{35, 17}_0) c in CNF: c -b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ p_560 ∨ b^{35, 17}_2 c -b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ p_560 ∨ b^{35, 17}_1 c -b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ p_560 ∨ -b^{35, 17}_0 c in DIMACS: -15617 15618 -15619 560 15620 0 -15617 15618 -15619 560 15621 0 -15617 15618 -15619 560 -15622 0 c -2-1 --> break c ( b^{35, 16}_2 ∧ b^{35, 16}_1 ∧ -b^{35, 16}_0 ∧ -p_560) -> break c in CNF: c -b^{35, 16}_2 ∨ -b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ p_560 ∨ break c in DIMACS: -15617 -15618 15619 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 16}_2 ∧ -b^{35, 16}_1 ∧ -b^{35, 16}_0 ∧ true) c in CNF: c -b^{35, 16}_2 ∨ b^{35, 16}_1 ∨ b^{35, 16}_0 ∨ false c in DIMACS: -15617 15618 15619 0 c 3 does not represent an automaton state. c -(-b^{35, 16}_2 ∧ b^{35, 16}_1 ∧ b^{35, 16}_0 ∧ true) c in CNF: c b^{35, 16}_2 ∨ -b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ false c in DIMACS: 15617 -15618 -15619 0 c -3 does not represent an automaton state. c -( b^{35, 16}_2 ∧ b^{35, 16}_1 ∧ b^{35, 16}_0 ∧ true) c in CNF: c -b^{35, 16}_2 ∨ -b^{35, 16}_1 ∨ -b^{35, 16}_0 ∨ false c in DIMACS: -15617 -15618 -15619 0 c i = 17 c -2+1 --> -1 c ( b^{35, 17}_2 ∧ b^{35, 17}_1 ∧ -b^{35, 17}_0 ∧ p_595) -> ( b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ b^{35, 18}_0) c in CNF: c -b^{35, 17}_2 ∨ -b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ -p_595 ∨ b^{35, 18}_2 c -b^{35, 17}_2 ∨ -b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ -p_595 ∨ -b^{35, 18}_1 c -b^{35, 17}_2 ∨ -b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ -p_595 ∨ b^{35, 18}_0 c in DIMACS: -15620 -15621 15622 -595 15623 0 -15620 -15621 15622 -595 -15624 0 -15620 -15621 15622 -595 15625 0 c -1+1 --> 0 c ( b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ b^{35, 17}_0 ∧ p_595) -> (-b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ -b^{35, 18}_0) c in CNF: c -b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ -p_595 ∨ -b^{35, 18}_2 c -b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ -p_595 ∨ -b^{35, 18}_1 c -b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ -p_595 ∨ -b^{35, 18}_0 c in DIMACS: -15620 15621 -15622 -595 -15623 0 -15620 15621 -15622 -595 -15624 0 -15620 15621 -15622 -595 -15625 0 c 0+1 --> 1 c (-b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ -b^{35, 17}_0 ∧ p_595) -> (-b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ b^{35, 18}_0) c in CNF: c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ -p_595 ∨ -b^{35, 18}_2 c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ -p_595 ∨ -b^{35, 18}_1 c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ -p_595 ∨ b^{35, 18}_0 c in DIMACS: 15620 15621 15622 -595 -15623 0 15620 15621 15622 -595 -15624 0 15620 15621 15622 -595 15625 0 c 1+1 --> 2 c (-b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ b^{35, 17}_0 ∧ p_595) -> (-b^{35, 18}_2 ∧ b^{35, 18}_1 ∧ -b^{35, 18}_0) c in CNF: c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ -p_595 ∨ -b^{35, 18}_2 c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ -p_595 ∨ b^{35, 18}_1 c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ -p_595 ∨ -b^{35, 18}_0 c in DIMACS: 15620 15621 -15622 -595 -15623 0 15620 15621 -15622 -595 15624 0 15620 15621 -15622 -595 -15625 0 c 2+1 --> break c (-b^{35, 17}_2 ∧ b^{35, 17}_1 ∧ -b^{35, 17}_0 ∧ p_595) -> break c in CNF: c b^{35, 17}_2 ∨ -b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ -p_595 ∨ break c in DIMACS: 15620 -15621 15622 -595 1162 0 c 2-1 --> 1 c (-b^{35, 17}_2 ∧ b^{35, 17}_1 ∧ -b^{35, 17}_0 ∧ -p_595) -> (-b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ b^{35, 18}_0) c in CNF: c b^{35, 17}_2 ∨ -b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ p_595 ∨ -b^{35, 18}_2 c b^{35, 17}_2 ∨ -b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ p_595 ∨ -b^{35, 18}_1 c b^{35, 17}_2 ∨ -b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ p_595 ∨ b^{35, 18}_0 c in DIMACS: 15620 -15621 15622 595 -15623 0 15620 -15621 15622 595 -15624 0 15620 -15621 15622 595 15625 0 c 1-1 --> 0 c (-b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ b^{35, 17}_0 ∧ -p_595) -> (-b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ -b^{35, 18}_0) c in CNF: c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ p_595 ∨ -b^{35, 18}_2 c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ p_595 ∨ -b^{35, 18}_1 c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ p_595 ∨ -b^{35, 18}_0 c in DIMACS: 15620 15621 -15622 595 -15623 0 15620 15621 -15622 595 -15624 0 15620 15621 -15622 595 -15625 0 c 0-1 --> -1 c (-b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ -b^{35, 17}_0 ∧ -p_595) -> ( b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ b^{35, 18}_0) c in CNF: c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ p_595 ∨ b^{35, 18}_2 c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ p_595 ∨ -b^{35, 18}_1 c b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ p_595 ∨ b^{35, 18}_0 c in DIMACS: 15620 15621 15622 595 15623 0 15620 15621 15622 595 -15624 0 15620 15621 15622 595 15625 0 c -1-1 --> -2 c ( b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ b^{35, 17}_0 ∧ -p_595) -> ( b^{35, 18}_2 ∧ b^{35, 18}_1 ∧ -b^{35, 18}_0) c in CNF: c -b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ p_595 ∨ b^{35, 18}_2 c -b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ p_595 ∨ b^{35, 18}_1 c -b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ p_595 ∨ -b^{35, 18}_0 c in DIMACS: -15620 15621 -15622 595 15623 0 -15620 15621 -15622 595 15624 0 -15620 15621 -15622 595 -15625 0 c -2-1 --> break c ( b^{35, 17}_2 ∧ b^{35, 17}_1 ∧ -b^{35, 17}_0 ∧ -p_595) -> break c in CNF: c -b^{35, 17}_2 ∨ -b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ p_595 ∨ break c in DIMACS: -15620 -15621 15622 595 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 17}_2 ∧ -b^{35, 17}_1 ∧ -b^{35, 17}_0 ∧ true) c in CNF: c -b^{35, 17}_2 ∨ b^{35, 17}_1 ∨ b^{35, 17}_0 ∨ false c in DIMACS: -15620 15621 15622 0 c 3 does not represent an automaton state. c -(-b^{35, 17}_2 ∧ b^{35, 17}_1 ∧ b^{35, 17}_0 ∧ true) c in CNF: c b^{35, 17}_2 ∨ -b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ false c in DIMACS: 15620 -15621 -15622 0 c -3 does not represent an automaton state. c -( b^{35, 17}_2 ∧ b^{35, 17}_1 ∧ b^{35, 17}_0 ∧ true) c in CNF: c -b^{35, 17}_2 ∨ -b^{35, 17}_1 ∨ -b^{35, 17}_0 ∨ false c in DIMACS: -15620 -15621 -15622 0 c i = 18 c -2+1 --> -1 c ( b^{35, 18}_2 ∧ b^{35, 18}_1 ∧ -b^{35, 18}_0 ∧ p_630) -> ( b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ b^{35, 19}_0) c in CNF: c -b^{35, 18}_2 ∨ -b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ -p_630 ∨ b^{35, 19}_2 c -b^{35, 18}_2 ∨ -b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ -p_630 ∨ -b^{35, 19}_1 c -b^{35, 18}_2 ∨ -b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ -p_630 ∨ b^{35, 19}_0 c in DIMACS: -15623 -15624 15625 -630 15626 0 -15623 -15624 15625 -630 -15627 0 -15623 -15624 15625 -630 15628 0 c -1+1 --> 0 c ( b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ b^{35, 18}_0 ∧ p_630) -> (-b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ -b^{35, 19}_0) c in CNF: c -b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ -p_630 ∨ -b^{35, 19}_2 c -b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ -p_630 ∨ -b^{35, 19}_1 c -b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ -p_630 ∨ -b^{35, 19}_0 c in DIMACS: -15623 15624 -15625 -630 -15626 0 -15623 15624 -15625 -630 -15627 0 -15623 15624 -15625 -630 -15628 0 c 0+1 --> 1 c (-b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ -b^{35, 18}_0 ∧ p_630) -> (-b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ b^{35, 19}_0) c in CNF: c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ -p_630 ∨ -b^{35, 19}_2 c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ -p_630 ∨ -b^{35, 19}_1 c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ -p_630 ∨ b^{35, 19}_0 c in DIMACS: 15623 15624 15625 -630 -15626 0 15623 15624 15625 -630 -15627 0 15623 15624 15625 -630 15628 0 c 1+1 --> 2 c (-b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ b^{35, 18}_0 ∧ p_630) -> (-b^{35, 19}_2 ∧ b^{35, 19}_1 ∧ -b^{35, 19}_0) c in CNF: c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ -p_630 ∨ -b^{35, 19}_2 c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ -p_630 ∨ b^{35, 19}_1 c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ -p_630 ∨ -b^{35, 19}_0 c in DIMACS: 15623 15624 -15625 -630 -15626 0 15623 15624 -15625 -630 15627 0 15623 15624 -15625 -630 -15628 0 c 2+1 --> break c (-b^{35, 18}_2 ∧ b^{35, 18}_1 ∧ -b^{35, 18}_0 ∧ p_630) -> break c in CNF: c b^{35, 18}_2 ∨ -b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ -p_630 ∨ break c in DIMACS: 15623 -15624 15625 -630 1162 0 c 2-1 --> 1 c (-b^{35, 18}_2 ∧ b^{35, 18}_1 ∧ -b^{35, 18}_0 ∧ -p_630) -> (-b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ b^{35, 19}_0) c in CNF: c b^{35, 18}_2 ∨ -b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ p_630 ∨ -b^{35, 19}_2 c b^{35, 18}_2 ∨ -b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ p_630 ∨ -b^{35, 19}_1 c b^{35, 18}_2 ∨ -b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ p_630 ∨ b^{35, 19}_0 c in DIMACS: 15623 -15624 15625 630 -15626 0 15623 -15624 15625 630 -15627 0 15623 -15624 15625 630 15628 0 c 1-1 --> 0 c (-b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ b^{35, 18}_0 ∧ -p_630) -> (-b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ -b^{35, 19}_0) c in CNF: c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ p_630 ∨ -b^{35, 19}_2 c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ p_630 ∨ -b^{35, 19}_1 c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ p_630 ∨ -b^{35, 19}_0 c in DIMACS: 15623 15624 -15625 630 -15626 0 15623 15624 -15625 630 -15627 0 15623 15624 -15625 630 -15628 0 c 0-1 --> -1 c (-b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ -b^{35, 18}_0 ∧ -p_630) -> ( b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ b^{35, 19}_0) c in CNF: c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ p_630 ∨ b^{35, 19}_2 c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ p_630 ∨ -b^{35, 19}_1 c b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ p_630 ∨ b^{35, 19}_0 c in DIMACS: 15623 15624 15625 630 15626 0 15623 15624 15625 630 -15627 0 15623 15624 15625 630 15628 0 c -1-1 --> -2 c ( b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ b^{35, 18}_0 ∧ -p_630) -> ( b^{35, 19}_2 ∧ b^{35, 19}_1 ∧ -b^{35, 19}_0) c in CNF: c -b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ p_630 ∨ b^{35, 19}_2 c -b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ p_630 ∨ b^{35, 19}_1 c -b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ p_630 ∨ -b^{35, 19}_0 c in DIMACS: -15623 15624 -15625 630 15626 0 -15623 15624 -15625 630 15627 0 -15623 15624 -15625 630 -15628 0 c -2-1 --> break c ( b^{35, 18}_2 ∧ b^{35, 18}_1 ∧ -b^{35, 18}_0 ∧ -p_630) -> break c in CNF: c -b^{35, 18}_2 ∨ -b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ p_630 ∨ break c in DIMACS: -15623 -15624 15625 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 18}_2 ∧ -b^{35, 18}_1 ∧ -b^{35, 18}_0 ∧ true) c in CNF: c -b^{35, 18}_2 ∨ b^{35, 18}_1 ∨ b^{35, 18}_0 ∨ false c in DIMACS: -15623 15624 15625 0 c 3 does not represent an automaton state. c -(-b^{35, 18}_2 ∧ b^{35, 18}_1 ∧ b^{35, 18}_0 ∧ true) c in CNF: c b^{35, 18}_2 ∨ -b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ false c in DIMACS: 15623 -15624 -15625 0 c -3 does not represent an automaton state. c -( b^{35, 18}_2 ∧ b^{35, 18}_1 ∧ b^{35, 18}_0 ∧ true) c in CNF: c -b^{35, 18}_2 ∨ -b^{35, 18}_1 ∨ -b^{35, 18}_0 ∨ false c in DIMACS: -15623 -15624 -15625 0 c i = 19 c -2+1 --> -1 c ( b^{35, 19}_2 ∧ b^{35, 19}_1 ∧ -b^{35, 19}_0 ∧ p_665) -> ( b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ b^{35, 20}_0) c in CNF: c -b^{35, 19}_2 ∨ -b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ -p_665 ∨ b^{35, 20}_2 c -b^{35, 19}_2 ∨ -b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ -p_665 ∨ -b^{35, 20}_1 c -b^{35, 19}_2 ∨ -b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ -p_665 ∨ b^{35, 20}_0 c in DIMACS: -15626 -15627 15628 -665 15629 0 -15626 -15627 15628 -665 -15630 0 -15626 -15627 15628 -665 15631 0 c -1+1 --> 0 c ( b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ b^{35, 19}_0 ∧ p_665) -> (-b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ -b^{35, 20}_0) c in CNF: c -b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ -p_665 ∨ -b^{35, 20}_2 c -b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ -p_665 ∨ -b^{35, 20}_1 c -b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ -p_665 ∨ -b^{35, 20}_0 c in DIMACS: -15626 15627 -15628 -665 -15629 0 -15626 15627 -15628 -665 -15630 0 -15626 15627 -15628 -665 -15631 0 c 0+1 --> 1 c (-b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ -b^{35, 19}_0 ∧ p_665) -> (-b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ b^{35, 20}_0) c in CNF: c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ -p_665 ∨ -b^{35, 20}_2 c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ -p_665 ∨ -b^{35, 20}_1 c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ -p_665 ∨ b^{35, 20}_0 c in DIMACS: 15626 15627 15628 -665 -15629 0 15626 15627 15628 -665 -15630 0 15626 15627 15628 -665 15631 0 c 1+1 --> 2 c (-b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ b^{35, 19}_0 ∧ p_665) -> (-b^{35, 20}_2 ∧ b^{35, 20}_1 ∧ -b^{35, 20}_0) c in CNF: c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ -p_665 ∨ -b^{35, 20}_2 c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ -p_665 ∨ b^{35, 20}_1 c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ -p_665 ∨ -b^{35, 20}_0 c in DIMACS: 15626 15627 -15628 -665 -15629 0 15626 15627 -15628 -665 15630 0 15626 15627 -15628 -665 -15631 0 c 2+1 --> break c (-b^{35, 19}_2 ∧ b^{35, 19}_1 ∧ -b^{35, 19}_0 ∧ p_665) -> break c in CNF: c b^{35, 19}_2 ∨ -b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ -p_665 ∨ break c in DIMACS: 15626 -15627 15628 -665 1162 0 c 2-1 --> 1 c (-b^{35, 19}_2 ∧ b^{35, 19}_1 ∧ -b^{35, 19}_0 ∧ -p_665) -> (-b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ b^{35, 20}_0) c in CNF: c b^{35, 19}_2 ∨ -b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ p_665 ∨ -b^{35, 20}_2 c b^{35, 19}_2 ∨ -b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ p_665 ∨ -b^{35, 20}_1 c b^{35, 19}_2 ∨ -b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ p_665 ∨ b^{35, 20}_0 c in DIMACS: 15626 -15627 15628 665 -15629 0 15626 -15627 15628 665 -15630 0 15626 -15627 15628 665 15631 0 c 1-1 --> 0 c (-b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ b^{35, 19}_0 ∧ -p_665) -> (-b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ -b^{35, 20}_0) c in CNF: c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ p_665 ∨ -b^{35, 20}_2 c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ p_665 ∨ -b^{35, 20}_1 c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ p_665 ∨ -b^{35, 20}_0 c in DIMACS: 15626 15627 -15628 665 -15629 0 15626 15627 -15628 665 -15630 0 15626 15627 -15628 665 -15631 0 c 0-1 --> -1 c (-b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ -b^{35, 19}_0 ∧ -p_665) -> ( b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ b^{35, 20}_0) c in CNF: c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ p_665 ∨ b^{35, 20}_2 c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ p_665 ∨ -b^{35, 20}_1 c b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ p_665 ∨ b^{35, 20}_0 c in DIMACS: 15626 15627 15628 665 15629 0 15626 15627 15628 665 -15630 0 15626 15627 15628 665 15631 0 c -1-1 --> -2 c ( b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ b^{35, 19}_0 ∧ -p_665) -> ( b^{35, 20}_2 ∧ b^{35, 20}_1 ∧ -b^{35, 20}_0) c in CNF: c -b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ p_665 ∨ b^{35, 20}_2 c -b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ p_665 ∨ b^{35, 20}_1 c -b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ p_665 ∨ -b^{35, 20}_0 c in DIMACS: -15626 15627 -15628 665 15629 0 -15626 15627 -15628 665 15630 0 -15626 15627 -15628 665 -15631 0 c -2-1 --> break c ( b^{35, 19}_2 ∧ b^{35, 19}_1 ∧ -b^{35, 19}_0 ∧ -p_665) -> break c in CNF: c -b^{35, 19}_2 ∨ -b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ p_665 ∨ break c in DIMACS: -15626 -15627 15628 665 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 19}_2 ∧ -b^{35, 19}_1 ∧ -b^{35, 19}_0 ∧ true) c in CNF: c -b^{35, 19}_2 ∨ b^{35, 19}_1 ∨ b^{35, 19}_0 ∨ false c in DIMACS: -15626 15627 15628 0 c 3 does not represent an automaton state. c -(-b^{35, 19}_2 ∧ b^{35, 19}_1 ∧ b^{35, 19}_0 ∧ true) c in CNF: c b^{35, 19}_2 ∨ -b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ false c in DIMACS: 15626 -15627 -15628 0 c -3 does not represent an automaton state. c -( b^{35, 19}_2 ∧ b^{35, 19}_1 ∧ b^{35, 19}_0 ∧ true) c in CNF: c -b^{35, 19}_2 ∨ -b^{35, 19}_1 ∨ -b^{35, 19}_0 ∨ false c in DIMACS: -15626 -15627 -15628 0 c i = 20 c -2+1 --> -1 c ( b^{35, 20}_2 ∧ b^{35, 20}_1 ∧ -b^{35, 20}_0 ∧ p_700) -> ( b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ b^{35, 21}_0) c in CNF: c -b^{35, 20}_2 ∨ -b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ -p_700 ∨ b^{35, 21}_2 c -b^{35, 20}_2 ∨ -b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ -p_700 ∨ -b^{35, 21}_1 c -b^{35, 20}_2 ∨ -b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ -p_700 ∨ b^{35, 21}_0 c in DIMACS: -15629 -15630 15631 -700 15632 0 -15629 -15630 15631 -700 -15633 0 -15629 -15630 15631 -700 15634 0 c -1+1 --> 0 c ( b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ b^{35, 20}_0 ∧ p_700) -> (-b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ -b^{35, 21}_0) c in CNF: c -b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ -p_700 ∨ -b^{35, 21}_2 c -b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ -p_700 ∨ -b^{35, 21}_1 c -b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ -p_700 ∨ -b^{35, 21}_0 c in DIMACS: -15629 15630 -15631 -700 -15632 0 -15629 15630 -15631 -700 -15633 0 -15629 15630 -15631 -700 -15634 0 c 0+1 --> 1 c (-b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ -b^{35, 20}_0 ∧ p_700) -> (-b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ b^{35, 21}_0) c in CNF: c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ -p_700 ∨ -b^{35, 21}_2 c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ -p_700 ∨ -b^{35, 21}_1 c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ -p_700 ∨ b^{35, 21}_0 c in DIMACS: 15629 15630 15631 -700 -15632 0 15629 15630 15631 -700 -15633 0 15629 15630 15631 -700 15634 0 c 1+1 --> 2 c (-b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ b^{35, 20}_0 ∧ p_700) -> (-b^{35, 21}_2 ∧ b^{35, 21}_1 ∧ -b^{35, 21}_0) c in CNF: c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ -p_700 ∨ -b^{35, 21}_2 c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ -p_700 ∨ b^{35, 21}_1 c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ -p_700 ∨ -b^{35, 21}_0 c in DIMACS: 15629 15630 -15631 -700 -15632 0 15629 15630 -15631 -700 15633 0 15629 15630 -15631 -700 -15634 0 c 2+1 --> break c (-b^{35, 20}_2 ∧ b^{35, 20}_1 ∧ -b^{35, 20}_0 ∧ p_700) -> break c in CNF: c b^{35, 20}_2 ∨ -b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ -p_700 ∨ break c in DIMACS: 15629 -15630 15631 -700 1162 0 c 2-1 --> 1 c (-b^{35, 20}_2 ∧ b^{35, 20}_1 ∧ -b^{35, 20}_0 ∧ -p_700) -> (-b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ b^{35, 21}_0) c in CNF: c b^{35, 20}_2 ∨ -b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ p_700 ∨ -b^{35, 21}_2 c b^{35, 20}_2 ∨ -b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ p_700 ∨ -b^{35, 21}_1 c b^{35, 20}_2 ∨ -b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ p_700 ∨ b^{35, 21}_0 c in DIMACS: 15629 -15630 15631 700 -15632 0 15629 -15630 15631 700 -15633 0 15629 -15630 15631 700 15634 0 c 1-1 --> 0 c (-b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ b^{35, 20}_0 ∧ -p_700) -> (-b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ -b^{35, 21}_0) c in CNF: c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ p_700 ∨ -b^{35, 21}_2 c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ p_700 ∨ -b^{35, 21}_1 c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ p_700 ∨ -b^{35, 21}_0 c in DIMACS: 15629 15630 -15631 700 -15632 0 15629 15630 -15631 700 -15633 0 15629 15630 -15631 700 -15634 0 c 0-1 --> -1 c (-b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ -b^{35, 20}_0 ∧ -p_700) -> ( b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ b^{35, 21}_0) c in CNF: c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ p_700 ∨ b^{35, 21}_2 c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ p_700 ∨ -b^{35, 21}_1 c b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ p_700 ∨ b^{35, 21}_0 c in DIMACS: 15629 15630 15631 700 15632 0 15629 15630 15631 700 -15633 0 15629 15630 15631 700 15634 0 c -1-1 --> -2 c ( b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ b^{35, 20}_0 ∧ -p_700) -> ( b^{35, 21}_2 ∧ b^{35, 21}_1 ∧ -b^{35, 21}_0) c in CNF: c -b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ p_700 ∨ b^{35, 21}_2 c -b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ p_700 ∨ b^{35, 21}_1 c -b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ p_700 ∨ -b^{35, 21}_0 c in DIMACS: -15629 15630 -15631 700 15632 0 -15629 15630 -15631 700 15633 0 -15629 15630 -15631 700 -15634 0 c -2-1 --> break c ( b^{35, 20}_2 ∧ b^{35, 20}_1 ∧ -b^{35, 20}_0 ∧ -p_700) -> break c in CNF: c -b^{35, 20}_2 ∨ -b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ p_700 ∨ break c in DIMACS: -15629 -15630 15631 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 20}_2 ∧ -b^{35, 20}_1 ∧ -b^{35, 20}_0 ∧ true) c in CNF: c -b^{35, 20}_2 ∨ b^{35, 20}_1 ∨ b^{35, 20}_0 ∨ false c in DIMACS: -15629 15630 15631 0 c 3 does not represent an automaton state. c -(-b^{35, 20}_2 ∧ b^{35, 20}_1 ∧ b^{35, 20}_0 ∧ true) c in CNF: c b^{35, 20}_2 ∨ -b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ false c in DIMACS: 15629 -15630 -15631 0 c -3 does not represent an automaton state. c -( b^{35, 20}_2 ∧ b^{35, 20}_1 ∧ b^{35, 20}_0 ∧ true) c in CNF: c -b^{35, 20}_2 ∨ -b^{35, 20}_1 ∨ -b^{35, 20}_0 ∨ false c in DIMACS: -15629 -15630 -15631 0 c i = 21 c -2+1 --> -1 c ( b^{35, 21}_2 ∧ b^{35, 21}_1 ∧ -b^{35, 21}_0 ∧ p_735) -> ( b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ b^{35, 22}_0) c in CNF: c -b^{35, 21}_2 ∨ -b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ -p_735 ∨ b^{35, 22}_2 c -b^{35, 21}_2 ∨ -b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ -p_735 ∨ -b^{35, 22}_1 c -b^{35, 21}_2 ∨ -b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ -p_735 ∨ b^{35, 22}_0 c in DIMACS: -15632 -15633 15634 -735 15635 0 -15632 -15633 15634 -735 -15636 0 -15632 -15633 15634 -735 15637 0 c -1+1 --> 0 c ( b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ b^{35, 21}_0 ∧ p_735) -> (-b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ -b^{35, 22}_0) c in CNF: c -b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ -p_735 ∨ -b^{35, 22}_2 c -b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ -p_735 ∨ -b^{35, 22}_1 c -b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ -p_735 ∨ -b^{35, 22}_0 c in DIMACS: -15632 15633 -15634 -735 -15635 0 -15632 15633 -15634 -735 -15636 0 -15632 15633 -15634 -735 -15637 0 c 0+1 --> 1 c (-b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ -b^{35, 21}_0 ∧ p_735) -> (-b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ b^{35, 22}_0) c in CNF: c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ -p_735 ∨ -b^{35, 22}_2 c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ -p_735 ∨ -b^{35, 22}_1 c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ -p_735 ∨ b^{35, 22}_0 c in DIMACS: 15632 15633 15634 -735 -15635 0 15632 15633 15634 -735 -15636 0 15632 15633 15634 -735 15637 0 c 1+1 --> 2 c (-b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ b^{35, 21}_0 ∧ p_735) -> (-b^{35, 22}_2 ∧ b^{35, 22}_1 ∧ -b^{35, 22}_0) c in CNF: c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ -p_735 ∨ -b^{35, 22}_2 c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ -p_735 ∨ b^{35, 22}_1 c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ -p_735 ∨ -b^{35, 22}_0 c in DIMACS: 15632 15633 -15634 -735 -15635 0 15632 15633 -15634 -735 15636 0 15632 15633 -15634 -735 -15637 0 c 2+1 --> break c (-b^{35, 21}_2 ∧ b^{35, 21}_1 ∧ -b^{35, 21}_0 ∧ p_735) -> break c in CNF: c b^{35, 21}_2 ∨ -b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ -p_735 ∨ break c in DIMACS: 15632 -15633 15634 -735 1162 0 c 2-1 --> 1 c (-b^{35, 21}_2 ∧ b^{35, 21}_1 ∧ -b^{35, 21}_0 ∧ -p_735) -> (-b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ b^{35, 22}_0) c in CNF: c b^{35, 21}_2 ∨ -b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ p_735 ∨ -b^{35, 22}_2 c b^{35, 21}_2 ∨ -b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ p_735 ∨ -b^{35, 22}_1 c b^{35, 21}_2 ∨ -b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ p_735 ∨ b^{35, 22}_0 c in DIMACS: 15632 -15633 15634 735 -15635 0 15632 -15633 15634 735 -15636 0 15632 -15633 15634 735 15637 0 c 1-1 --> 0 c (-b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ b^{35, 21}_0 ∧ -p_735) -> (-b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ -b^{35, 22}_0) c in CNF: c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ p_735 ∨ -b^{35, 22}_2 c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ p_735 ∨ -b^{35, 22}_1 c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ p_735 ∨ -b^{35, 22}_0 c in DIMACS: 15632 15633 -15634 735 -15635 0 15632 15633 -15634 735 -15636 0 15632 15633 -15634 735 -15637 0 c 0-1 --> -1 c (-b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ -b^{35, 21}_0 ∧ -p_735) -> ( b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ b^{35, 22}_0) c in CNF: c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ p_735 ∨ b^{35, 22}_2 c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ p_735 ∨ -b^{35, 22}_1 c b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ p_735 ∨ b^{35, 22}_0 c in DIMACS: 15632 15633 15634 735 15635 0 15632 15633 15634 735 -15636 0 15632 15633 15634 735 15637 0 c -1-1 --> -2 c ( b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ b^{35, 21}_0 ∧ -p_735) -> ( b^{35, 22}_2 ∧ b^{35, 22}_1 ∧ -b^{35, 22}_0) c in CNF: c -b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ p_735 ∨ b^{35, 22}_2 c -b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ p_735 ∨ b^{35, 22}_1 c -b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ p_735 ∨ -b^{35, 22}_0 c in DIMACS: -15632 15633 -15634 735 15635 0 -15632 15633 -15634 735 15636 0 -15632 15633 -15634 735 -15637 0 c -2-1 --> break c ( b^{35, 21}_2 ∧ b^{35, 21}_1 ∧ -b^{35, 21}_0 ∧ -p_735) -> break c in CNF: c -b^{35, 21}_2 ∨ -b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ p_735 ∨ break c in DIMACS: -15632 -15633 15634 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 21}_2 ∧ -b^{35, 21}_1 ∧ -b^{35, 21}_0 ∧ true) c in CNF: c -b^{35, 21}_2 ∨ b^{35, 21}_1 ∨ b^{35, 21}_0 ∨ false c in DIMACS: -15632 15633 15634 0 c 3 does not represent an automaton state. c -(-b^{35, 21}_2 ∧ b^{35, 21}_1 ∧ b^{35, 21}_0 ∧ true) c in CNF: c b^{35, 21}_2 ∨ -b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ false c in DIMACS: 15632 -15633 -15634 0 c -3 does not represent an automaton state. c -( b^{35, 21}_2 ∧ b^{35, 21}_1 ∧ b^{35, 21}_0 ∧ true) c in CNF: c -b^{35, 21}_2 ∨ -b^{35, 21}_1 ∨ -b^{35, 21}_0 ∨ false c in DIMACS: -15632 -15633 -15634 0 c i = 22 c -2+1 --> -1 c ( b^{35, 22}_2 ∧ b^{35, 22}_1 ∧ -b^{35, 22}_0 ∧ p_770) -> ( b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ b^{35, 23}_0) c in CNF: c -b^{35, 22}_2 ∨ -b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ -p_770 ∨ b^{35, 23}_2 c -b^{35, 22}_2 ∨ -b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ -p_770 ∨ -b^{35, 23}_1 c -b^{35, 22}_2 ∨ -b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ -p_770 ∨ b^{35, 23}_0 c in DIMACS: -15635 -15636 15637 -770 15638 0 -15635 -15636 15637 -770 -15639 0 -15635 -15636 15637 -770 15640 0 c -1+1 --> 0 c ( b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ b^{35, 22}_0 ∧ p_770) -> (-b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ -b^{35, 23}_0) c in CNF: c -b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ -p_770 ∨ -b^{35, 23}_2 c -b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ -p_770 ∨ -b^{35, 23}_1 c -b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ -p_770 ∨ -b^{35, 23}_0 c in DIMACS: -15635 15636 -15637 -770 -15638 0 -15635 15636 -15637 -770 -15639 0 -15635 15636 -15637 -770 -15640 0 c 0+1 --> 1 c (-b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ -b^{35, 22}_0 ∧ p_770) -> (-b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ b^{35, 23}_0) c in CNF: c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ -p_770 ∨ -b^{35, 23}_2 c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ -p_770 ∨ -b^{35, 23}_1 c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ -p_770 ∨ b^{35, 23}_0 c in DIMACS: 15635 15636 15637 -770 -15638 0 15635 15636 15637 -770 -15639 0 15635 15636 15637 -770 15640 0 c 1+1 --> 2 c (-b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ b^{35, 22}_0 ∧ p_770) -> (-b^{35, 23}_2 ∧ b^{35, 23}_1 ∧ -b^{35, 23}_0) c in CNF: c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ -p_770 ∨ -b^{35, 23}_2 c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ -p_770 ∨ b^{35, 23}_1 c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ -p_770 ∨ -b^{35, 23}_0 c in DIMACS: 15635 15636 -15637 -770 -15638 0 15635 15636 -15637 -770 15639 0 15635 15636 -15637 -770 -15640 0 c 2+1 --> break c (-b^{35, 22}_2 ∧ b^{35, 22}_1 ∧ -b^{35, 22}_0 ∧ p_770) -> break c in CNF: c b^{35, 22}_2 ∨ -b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ -p_770 ∨ break c in DIMACS: 15635 -15636 15637 -770 1162 0 c 2-1 --> 1 c (-b^{35, 22}_2 ∧ b^{35, 22}_1 ∧ -b^{35, 22}_0 ∧ -p_770) -> (-b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ b^{35, 23}_0) c in CNF: c b^{35, 22}_2 ∨ -b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ p_770 ∨ -b^{35, 23}_2 c b^{35, 22}_2 ∨ -b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ p_770 ∨ -b^{35, 23}_1 c b^{35, 22}_2 ∨ -b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ p_770 ∨ b^{35, 23}_0 c in DIMACS: 15635 -15636 15637 770 -15638 0 15635 -15636 15637 770 -15639 0 15635 -15636 15637 770 15640 0 c 1-1 --> 0 c (-b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ b^{35, 22}_0 ∧ -p_770) -> (-b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ -b^{35, 23}_0) c in CNF: c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ p_770 ∨ -b^{35, 23}_2 c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ p_770 ∨ -b^{35, 23}_1 c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ p_770 ∨ -b^{35, 23}_0 c in DIMACS: 15635 15636 -15637 770 -15638 0 15635 15636 -15637 770 -15639 0 15635 15636 -15637 770 -15640 0 c 0-1 --> -1 c (-b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ -b^{35, 22}_0 ∧ -p_770) -> ( b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ b^{35, 23}_0) c in CNF: c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ p_770 ∨ b^{35, 23}_2 c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ p_770 ∨ -b^{35, 23}_1 c b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ p_770 ∨ b^{35, 23}_0 c in DIMACS: 15635 15636 15637 770 15638 0 15635 15636 15637 770 -15639 0 15635 15636 15637 770 15640 0 c -1-1 --> -2 c ( b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ b^{35, 22}_0 ∧ -p_770) -> ( b^{35, 23}_2 ∧ b^{35, 23}_1 ∧ -b^{35, 23}_0) c in CNF: c -b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ p_770 ∨ b^{35, 23}_2 c -b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ p_770 ∨ b^{35, 23}_1 c -b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ p_770 ∨ -b^{35, 23}_0 c in DIMACS: -15635 15636 -15637 770 15638 0 -15635 15636 -15637 770 15639 0 -15635 15636 -15637 770 -15640 0 c -2-1 --> break c ( b^{35, 22}_2 ∧ b^{35, 22}_1 ∧ -b^{35, 22}_0 ∧ -p_770) -> break c in CNF: c -b^{35, 22}_2 ∨ -b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ p_770 ∨ break c in DIMACS: -15635 -15636 15637 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 22}_2 ∧ -b^{35, 22}_1 ∧ -b^{35, 22}_0 ∧ true) c in CNF: c -b^{35, 22}_2 ∨ b^{35, 22}_1 ∨ b^{35, 22}_0 ∨ false c in DIMACS: -15635 15636 15637 0 c 3 does not represent an automaton state. c -(-b^{35, 22}_2 ∧ b^{35, 22}_1 ∧ b^{35, 22}_0 ∧ true) c in CNF: c b^{35, 22}_2 ∨ -b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ false c in DIMACS: 15635 -15636 -15637 0 c -3 does not represent an automaton state. c -( b^{35, 22}_2 ∧ b^{35, 22}_1 ∧ b^{35, 22}_0 ∧ true) c in CNF: c -b^{35, 22}_2 ∨ -b^{35, 22}_1 ∨ -b^{35, 22}_0 ∨ false c in DIMACS: -15635 -15636 -15637 0 c i = 23 c -2+1 --> -1 c ( b^{35, 23}_2 ∧ b^{35, 23}_1 ∧ -b^{35, 23}_0 ∧ p_805) -> ( b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ b^{35, 24}_0) c in CNF: c -b^{35, 23}_2 ∨ -b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ -p_805 ∨ b^{35, 24}_2 c -b^{35, 23}_2 ∨ -b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ -p_805 ∨ -b^{35, 24}_1 c -b^{35, 23}_2 ∨ -b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ -p_805 ∨ b^{35, 24}_0 c in DIMACS: -15638 -15639 15640 -805 15641 0 -15638 -15639 15640 -805 -15642 0 -15638 -15639 15640 -805 15643 0 c -1+1 --> 0 c ( b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ b^{35, 23}_0 ∧ p_805) -> (-b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ -b^{35, 24}_0) c in CNF: c -b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ -p_805 ∨ -b^{35, 24}_2 c -b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ -p_805 ∨ -b^{35, 24}_1 c -b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ -p_805 ∨ -b^{35, 24}_0 c in DIMACS: -15638 15639 -15640 -805 -15641 0 -15638 15639 -15640 -805 -15642 0 -15638 15639 -15640 -805 -15643 0 c 0+1 --> 1 c (-b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ -b^{35, 23}_0 ∧ p_805) -> (-b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ b^{35, 24}_0) c in CNF: c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ -p_805 ∨ -b^{35, 24}_2 c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ -p_805 ∨ -b^{35, 24}_1 c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ -p_805 ∨ b^{35, 24}_0 c in DIMACS: 15638 15639 15640 -805 -15641 0 15638 15639 15640 -805 -15642 0 15638 15639 15640 -805 15643 0 c 1+1 --> 2 c (-b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ b^{35, 23}_0 ∧ p_805) -> (-b^{35, 24}_2 ∧ b^{35, 24}_1 ∧ -b^{35, 24}_0) c in CNF: c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ -p_805 ∨ -b^{35, 24}_2 c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ -p_805 ∨ b^{35, 24}_1 c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ -p_805 ∨ -b^{35, 24}_0 c in DIMACS: 15638 15639 -15640 -805 -15641 0 15638 15639 -15640 -805 15642 0 15638 15639 -15640 -805 -15643 0 c 2+1 --> break c (-b^{35, 23}_2 ∧ b^{35, 23}_1 ∧ -b^{35, 23}_0 ∧ p_805) -> break c in CNF: c b^{35, 23}_2 ∨ -b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ -p_805 ∨ break c in DIMACS: 15638 -15639 15640 -805 1162 0 c 2-1 --> 1 c (-b^{35, 23}_2 ∧ b^{35, 23}_1 ∧ -b^{35, 23}_0 ∧ -p_805) -> (-b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ b^{35, 24}_0) c in CNF: c b^{35, 23}_2 ∨ -b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ p_805 ∨ -b^{35, 24}_2 c b^{35, 23}_2 ∨ -b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ p_805 ∨ -b^{35, 24}_1 c b^{35, 23}_2 ∨ -b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ p_805 ∨ b^{35, 24}_0 c in DIMACS: 15638 -15639 15640 805 -15641 0 15638 -15639 15640 805 -15642 0 15638 -15639 15640 805 15643 0 c 1-1 --> 0 c (-b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ b^{35, 23}_0 ∧ -p_805) -> (-b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ -b^{35, 24}_0) c in CNF: c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ p_805 ∨ -b^{35, 24}_2 c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ p_805 ∨ -b^{35, 24}_1 c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ p_805 ∨ -b^{35, 24}_0 c in DIMACS: 15638 15639 -15640 805 -15641 0 15638 15639 -15640 805 -15642 0 15638 15639 -15640 805 -15643 0 c 0-1 --> -1 c (-b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ -b^{35, 23}_0 ∧ -p_805) -> ( b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ b^{35, 24}_0) c in CNF: c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ p_805 ∨ b^{35, 24}_2 c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ p_805 ∨ -b^{35, 24}_1 c b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ p_805 ∨ b^{35, 24}_0 c in DIMACS: 15638 15639 15640 805 15641 0 15638 15639 15640 805 -15642 0 15638 15639 15640 805 15643 0 c -1-1 --> -2 c ( b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ b^{35, 23}_0 ∧ -p_805) -> ( b^{35, 24}_2 ∧ b^{35, 24}_1 ∧ -b^{35, 24}_0) c in CNF: c -b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ p_805 ∨ b^{35, 24}_2 c -b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ p_805 ∨ b^{35, 24}_1 c -b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ p_805 ∨ -b^{35, 24}_0 c in DIMACS: -15638 15639 -15640 805 15641 0 -15638 15639 -15640 805 15642 0 -15638 15639 -15640 805 -15643 0 c -2-1 --> break c ( b^{35, 23}_2 ∧ b^{35, 23}_1 ∧ -b^{35, 23}_0 ∧ -p_805) -> break c in CNF: c -b^{35, 23}_2 ∨ -b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ p_805 ∨ break c in DIMACS: -15638 -15639 15640 805 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 23}_2 ∧ -b^{35, 23}_1 ∧ -b^{35, 23}_0 ∧ true) c in CNF: c -b^{35, 23}_2 ∨ b^{35, 23}_1 ∨ b^{35, 23}_0 ∨ false c in DIMACS: -15638 15639 15640 0 c 3 does not represent an automaton state. c -(-b^{35, 23}_2 ∧ b^{35, 23}_1 ∧ b^{35, 23}_0 ∧ true) c in CNF: c b^{35, 23}_2 ∨ -b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ false c in DIMACS: 15638 -15639 -15640 0 c -3 does not represent an automaton state. c -( b^{35, 23}_2 ∧ b^{35, 23}_1 ∧ b^{35, 23}_0 ∧ true) c in CNF: c -b^{35, 23}_2 ∨ -b^{35, 23}_1 ∨ -b^{35, 23}_0 ∨ false c in DIMACS: -15638 -15639 -15640 0 c i = 24 c -2+1 --> -1 c ( b^{35, 24}_2 ∧ b^{35, 24}_1 ∧ -b^{35, 24}_0 ∧ p_840) -> ( b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ b^{35, 25}_0) c in CNF: c -b^{35, 24}_2 ∨ -b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ -p_840 ∨ b^{35, 25}_2 c -b^{35, 24}_2 ∨ -b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ -p_840 ∨ -b^{35, 25}_1 c -b^{35, 24}_2 ∨ -b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ -p_840 ∨ b^{35, 25}_0 c in DIMACS: -15641 -15642 15643 -840 15644 0 -15641 -15642 15643 -840 -15645 0 -15641 -15642 15643 -840 15646 0 c -1+1 --> 0 c ( b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ b^{35, 24}_0 ∧ p_840) -> (-b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ -b^{35, 25}_0) c in CNF: c -b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ -p_840 ∨ -b^{35, 25}_2 c -b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ -p_840 ∨ -b^{35, 25}_1 c -b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ -p_840 ∨ -b^{35, 25}_0 c in DIMACS: -15641 15642 -15643 -840 -15644 0 -15641 15642 -15643 -840 -15645 0 -15641 15642 -15643 -840 -15646 0 c 0+1 --> 1 c (-b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ -b^{35, 24}_0 ∧ p_840) -> (-b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ b^{35, 25}_0) c in CNF: c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ -p_840 ∨ -b^{35, 25}_2 c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ -p_840 ∨ -b^{35, 25}_1 c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ -p_840 ∨ b^{35, 25}_0 c in DIMACS: 15641 15642 15643 -840 -15644 0 15641 15642 15643 -840 -15645 0 15641 15642 15643 -840 15646 0 c 1+1 --> 2 c (-b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ b^{35, 24}_0 ∧ p_840) -> (-b^{35, 25}_2 ∧ b^{35, 25}_1 ∧ -b^{35, 25}_0) c in CNF: c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ -p_840 ∨ -b^{35, 25}_2 c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ -p_840 ∨ b^{35, 25}_1 c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ -p_840 ∨ -b^{35, 25}_0 c in DIMACS: 15641 15642 -15643 -840 -15644 0 15641 15642 -15643 -840 15645 0 15641 15642 -15643 -840 -15646 0 c 2+1 --> break c (-b^{35, 24}_2 ∧ b^{35, 24}_1 ∧ -b^{35, 24}_0 ∧ p_840) -> break c in CNF: c b^{35, 24}_2 ∨ -b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ -p_840 ∨ break c in DIMACS: 15641 -15642 15643 -840 1162 0 c 2-1 --> 1 c (-b^{35, 24}_2 ∧ b^{35, 24}_1 ∧ -b^{35, 24}_0 ∧ -p_840) -> (-b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ b^{35, 25}_0) c in CNF: c b^{35, 24}_2 ∨ -b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ p_840 ∨ -b^{35, 25}_2 c b^{35, 24}_2 ∨ -b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ p_840 ∨ -b^{35, 25}_1 c b^{35, 24}_2 ∨ -b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ p_840 ∨ b^{35, 25}_0 c in DIMACS: 15641 -15642 15643 840 -15644 0 15641 -15642 15643 840 -15645 0 15641 -15642 15643 840 15646 0 c 1-1 --> 0 c (-b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ b^{35, 24}_0 ∧ -p_840) -> (-b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ -b^{35, 25}_0) c in CNF: c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ p_840 ∨ -b^{35, 25}_2 c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ p_840 ∨ -b^{35, 25}_1 c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ p_840 ∨ -b^{35, 25}_0 c in DIMACS: 15641 15642 -15643 840 -15644 0 15641 15642 -15643 840 -15645 0 15641 15642 -15643 840 -15646 0 c 0-1 --> -1 c (-b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ -b^{35, 24}_0 ∧ -p_840) -> ( b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ b^{35, 25}_0) c in CNF: c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ p_840 ∨ b^{35, 25}_2 c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ p_840 ∨ -b^{35, 25}_1 c b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ p_840 ∨ b^{35, 25}_0 c in DIMACS: 15641 15642 15643 840 15644 0 15641 15642 15643 840 -15645 0 15641 15642 15643 840 15646 0 c -1-1 --> -2 c ( b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ b^{35, 24}_0 ∧ -p_840) -> ( b^{35, 25}_2 ∧ b^{35, 25}_1 ∧ -b^{35, 25}_0) c in CNF: c -b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ p_840 ∨ b^{35, 25}_2 c -b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ p_840 ∨ b^{35, 25}_1 c -b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ p_840 ∨ -b^{35, 25}_0 c in DIMACS: -15641 15642 -15643 840 15644 0 -15641 15642 -15643 840 15645 0 -15641 15642 -15643 840 -15646 0 c -2-1 --> break c ( b^{35, 24}_2 ∧ b^{35, 24}_1 ∧ -b^{35, 24}_0 ∧ -p_840) -> break c in CNF: c -b^{35, 24}_2 ∨ -b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ p_840 ∨ break c in DIMACS: -15641 -15642 15643 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 24}_2 ∧ -b^{35, 24}_1 ∧ -b^{35, 24}_0 ∧ true) c in CNF: c -b^{35, 24}_2 ∨ b^{35, 24}_1 ∨ b^{35, 24}_0 ∨ false c in DIMACS: -15641 15642 15643 0 c 3 does not represent an automaton state. c -(-b^{35, 24}_2 ∧ b^{35, 24}_1 ∧ b^{35, 24}_0 ∧ true) c in CNF: c b^{35, 24}_2 ∨ -b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ false c in DIMACS: 15641 -15642 -15643 0 c -3 does not represent an automaton state. c -( b^{35, 24}_2 ∧ b^{35, 24}_1 ∧ b^{35, 24}_0 ∧ true) c in CNF: c -b^{35, 24}_2 ∨ -b^{35, 24}_1 ∨ -b^{35, 24}_0 ∨ false c in DIMACS: -15641 -15642 -15643 0 c i = 25 c -2+1 --> -1 c ( b^{35, 25}_2 ∧ b^{35, 25}_1 ∧ -b^{35, 25}_0 ∧ p_875) -> ( b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ b^{35, 26}_0) c in CNF: c -b^{35, 25}_2 ∨ -b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ -p_875 ∨ b^{35, 26}_2 c -b^{35, 25}_2 ∨ -b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ -p_875 ∨ -b^{35, 26}_1 c -b^{35, 25}_2 ∨ -b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ -p_875 ∨ b^{35, 26}_0 c in DIMACS: -15644 -15645 15646 -875 15647 0 -15644 -15645 15646 -875 -15648 0 -15644 -15645 15646 -875 15649 0 c -1+1 --> 0 c ( b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ b^{35, 25}_0 ∧ p_875) -> (-b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ -b^{35, 26}_0) c in CNF: c -b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ -p_875 ∨ -b^{35, 26}_2 c -b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ -p_875 ∨ -b^{35, 26}_1 c -b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ -p_875 ∨ -b^{35, 26}_0 c in DIMACS: -15644 15645 -15646 -875 -15647 0 -15644 15645 -15646 -875 -15648 0 -15644 15645 -15646 -875 -15649 0 c 0+1 --> 1 c (-b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ -b^{35, 25}_0 ∧ p_875) -> (-b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ b^{35, 26}_0) c in CNF: c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ -p_875 ∨ -b^{35, 26}_2 c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ -p_875 ∨ -b^{35, 26}_1 c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ -p_875 ∨ b^{35, 26}_0 c in DIMACS: 15644 15645 15646 -875 -15647 0 15644 15645 15646 -875 -15648 0 15644 15645 15646 -875 15649 0 c 1+1 --> 2 c (-b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ b^{35, 25}_0 ∧ p_875) -> (-b^{35, 26}_2 ∧ b^{35, 26}_1 ∧ -b^{35, 26}_0) c in CNF: c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ -p_875 ∨ -b^{35, 26}_2 c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ -p_875 ∨ b^{35, 26}_1 c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ -p_875 ∨ -b^{35, 26}_0 c in DIMACS: 15644 15645 -15646 -875 -15647 0 15644 15645 -15646 -875 15648 0 15644 15645 -15646 -875 -15649 0 c 2+1 --> break c (-b^{35, 25}_2 ∧ b^{35, 25}_1 ∧ -b^{35, 25}_0 ∧ p_875) -> break c in CNF: c b^{35, 25}_2 ∨ -b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ -p_875 ∨ break c in DIMACS: 15644 -15645 15646 -875 1162 0 c 2-1 --> 1 c (-b^{35, 25}_2 ∧ b^{35, 25}_1 ∧ -b^{35, 25}_0 ∧ -p_875) -> (-b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ b^{35, 26}_0) c in CNF: c b^{35, 25}_2 ∨ -b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ p_875 ∨ -b^{35, 26}_2 c b^{35, 25}_2 ∨ -b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ p_875 ∨ -b^{35, 26}_1 c b^{35, 25}_2 ∨ -b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ p_875 ∨ b^{35, 26}_0 c in DIMACS: 15644 -15645 15646 875 -15647 0 15644 -15645 15646 875 -15648 0 15644 -15645 15646 875 15649 0 c 1-1 --> 0 c (-b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ b^{35, 25}_0 ∧ -p_875) -> (-b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ -b^{35, 26}_0) c in CNF: c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ p_875 ∨ -b^{35, 26}_2 c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ p_875 ∨ -b^{35, 26}_1 c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ p_875 ∨ -b^{35, 26}_0 c in DIMACS: 15644 15645 -15646 875 -15647 0 15644 15645 -15646 875 -15648 0 15644 15645 -15646 875 -15649 0 c 0-1 --> -1 c (-b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ -b^{35, 25}_0 ∧ -p_875) -> ( b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ b^{35, 26}_0) c in CNF: c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ p_875 ∨ b^{35, 26}_2 c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ p_875 ∨ -b^{35, 26}_1 c b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ p_875 ∨ b^{35, 26}_0 c in DIMACS: 15644 15645 15646 875 15647 0 15644 15645 15646 875 -15648 0 15644 15645 15646 875 15649 0 c -1-1 --> -2 c ( b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ b^{35, 25}_0 ∧ -p_875) -> ( b^{35, 26}_2 ∧ b^{35, 26}_1 ∧ -b^{35, 26}_0) c in CNF: c -b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ p_875 ∨ b^{35, 26}_2 c -b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ p_875 ∨ b^{35, 26}_1 c -b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ p_875 ∨ -b^{35, 26}_0 c in DIMACS: -15644 15645 -15646 875 15647 0 -15644 15645 -15646 875 15648 0 -15644 15645 -15646 875 -15649 0 c -2-1 --> break c ( b^{35, 25}_2 ∧ b^{35, 25}_1 ∧ -b^{35, 25}_0 ∧ -p_875) -> break c in CNF: c -b^{35, 25}_2 ∨ -b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ p_875 ∨ break c in DIMACS: -15644 -15645 15646 875 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 25}_2 ∧ -b^{35, 25}_1 ∧ -b^{35, 25}_0 ∧ true) c in CNF: c -b^{35, 25}_2 ∨ b^{35, 25}_1 ∨ b^{35, 25}_0 ∨ false c in DIMACS: -15644 15645 15646 0 c 3 does not represent an automaton state. c -(-b^{35, 25}_2 ∧ b^{35, 25}_1 ∧ b^{35, 25}_0 ∧ true) c in CNF: c b^{35, 25}_2 ∨ -b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ false c in DIMACS: 15644 -15645 -15646 0 c -3 does not represent an automaton state. c -( b^{35, 25}_2 ∧ b^{35, 25}_1 ∧ b^{35, 25}_0 ∧ true) c in CNF: c -b^{35, 25}_2 ∨ -b^{35, 25}_1 ∨ -b^{35, 25}_0 ∨ false c in DIMACS: -15644 -15645 -15646 0 c i = 26 c -2+1 --> -1 c ( b^{35, 26}_2 ∧ b^{35, 26}_1 ∧ -b^{35, 26}_0 ∧ p_910) -> ( b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ b^{35, 27}_0) c in CNF: c -b^{35, 26}_2 ∨ -b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ -p_910 ∨ b^{35, 27}_2 c -b^{35, 26}_2 ∨ -b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ -p_910 ∨ -b^{35, 27}_1 c -b^{35, 26}_2 ∨ -b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ -p_910 ∨ b^{35, 27}_0 c in DIMACS: -15647 -15648 15649 -910 15650 0 -15647 -15648 15649 -910 -15651 0 -15647 -15648 15649 -910 15652 0 c -1+1 --> 0 c ( b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ b^{35, 26}_0 ∧ p_910) -> (-b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ -b^{35, 27}_0) c in CNF: c -b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ -p_910 ∨ -b^{35, 27}_2 c -b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ -p_910 ∨ -b^{35, 27}_1 c -b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ -p_910 ∨ -b^{35, 27}_0 c in DIMACS: -15647 15648 -15649 -910 -15650 0 -15647 15648 -15649 -910 -15651 0 -15647 15648 -15649 -910 -15652 0 c 0+1 --> 1 c (-b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ -b^{35, 26}_0 ∧ p_910) -> (-b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ b^{35, 27}_0) c in CNF: c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ -p_910 ∨ -b^{35, 27}_2 c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ -p_910 ∨ -b^{35, 27}_1 c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ -p_910 ∨ b^{35, 27}_0 c in DIMACS: 15647 15648 15649 -910 -15650 0 15647 15648 15649 -910 -15651 0 15647 15648 15649 -910 15652 0 c 1+1 --> 2 c (-b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ b^{35, 26}_0 ∧ p_910) -> (-b^{35, 27}_2 ∧ b^{35, 27}_1 ∧ -b^{35, 27}_0) c in CNF: c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ -p_910 ∨ -b^{35, 27}_2 c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ -p_910 ∨ b^{35, 27}_1 c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ -p_910 ∨ -b^{35, 27}_0 c in DIMACS: 15647 15648 -15649 -910 -15650 0 15647 15648 -15649 -910 15651 0 15647 15648 -15649 -910 -15652 0 c 2+1 --> break c (-b^{35, 26}_2 ∧ b^{35, 26}_1 ∧ -b^{35, 26}_0 ∧ p_910) -> break c in CNF: c b^{35, 26}_2 ∨ -b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ -p_910 ∨ break c in DIMACS: 15647 -15648 15649 -910 1162 0 c 2-1 --> 1 c (-b^{35, 26}_2 ∧ b^{35, 26}_1 ∧ -b^{35, 26}_0 ∧ -p_910) -> (-b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ b^{35, 27}_0) c in CNF: c b^{35, 26}_2 ∨ -b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ p_910 ∨ -b^{35, 27}_2 c b^{35, 26}_2 ∨ -b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ p_910 ∨ -b^{35, 27}_1 c b^{35, 26}_2 ∨ -b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ p_910 ∨ b^{35, 27}_0 c in DIMACS: 15647 -15648 15649 910 -15650 0 15647 -15648 15649 910 -15651 0 15647 -15648 15649 910 15652 0 c 1-1 --> 0 c (-b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ b^{35, 26}_0 ∧ -p_910) -> (-b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ -b^{35, 27}_0) c in CNF: c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ p_910 ∨ -b^{35, 27}_2 c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ p_910 ∨ -b^{35, 27}_1 c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ p_910 ∨ -b^{35, 27}_0 c in DIMACS: 15647 15648 -15649 910 -15650 0 15647 15648 -15649 910 -15651 0 15647 15648 -15649 910 -15652 0 c 0-1 --> -1 c (-b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ -b^{35, 26}_0 ∧ -p_910) -> ( b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ b^{35, 27}_0) c in CNF: c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ p_910 ∨ b^{35, 27}_2 c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ p_910 ∨ -b^{35, 27}_1 c b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ p_910 ∨ b^{35, 27}_0 c in DIMACS: 15647 15648 15649 910 15650 0 15647 15648 15649 910 -15651 0 15647 15648 15649 910 15652 0 c -1-1 --> -2 c ( b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ b^{35, 26}_0 ∧ -p_910) -> ( b^{35, 27}_2 ∧ b^{35, 27}_1 ∧ -b^{35, 27}_0) c in CNF: c -b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ p_910 ∨ b^{35, 27}_2 c -b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ p_910 ∨ b^{35, 27}_1 c -b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ p_910 ∨ -b^{35, 27}_0 c in DIMACS: -15647 15648 -15649 910 15650 0 -15647 15648 -15649 910 15651 0 -15647 15648 -15649 910 -15652 0 c -2-1 --> break c ( b^{35, 26}_2 ∧ b^{35, 26}_1 ∧ -b^{35, 26}_0 ∧ -p_910) -> break c in CNF: c -b^{35, 26}_2 ∨ -b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ p_910 ∨ break c in DIMACS: -15647 -15648 15649 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 26}_2 ∧ -b^{35, 26}_1 ∧ -b^{35, 26}_0 ∧ true) c in CNF: c -b^{35, 26}_2 ∨ b^{35, 26}_1 ∨ b^{35, 26}_0 ∨ false c in DIMACS: -15647 15648 15649 0 c 3 does not represent an automaton state. c -(-b^{35, 26}_2 ∧ b^{35, 26}_1 ∧ b^{35, 26}_0 ∧ true) c in CNF: c b^{35, 26}_2 ∨ -b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ false c in DIMACS: 15647 -15648 -15649 0 c -3 does not represent an automaton state. c -( b^{35, 26}_2 ∧ b^{35, 26}_1 ∧ b^{35, 26}_0 ∧ true) c in CNF: c -b^{35, 26}_2 ∨ -b^{35, 26}_1 ∨ -b^{35, 26}_0 ∨ false c in DIMACS: -15647 -15648 -15649 0 c i = 27 c -2+1 --> -1 c ( b^{35, 27}_2 ∧ b^{35, 27}_1 ∧ -b^{35, 27}_0 ∧ p_945) -> ( b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ b^{35, 28}_0) c in CNF: c -b^{35, 27}_2 ∨ -b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ -p_945 ∨ b^{35, 28}_2 c -b^{35, 27}_2 ∨ -b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ -p_945 ∨ -b^{35, 28}_1 c -b^{35, 27}_2 ∨ -b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ -p_945 ∨ b^{35, 28}_0 c in DIMACS: -15650 -15651 15652 -945 15653 0 -15650 -15651 15652 -945 -15654 0 -15650 -15651 15652 -945 15655 0 c -1+1 --> 0 c ( b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ b^{35, 27}_0 ∧ p_945) -> (-b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ -b^{35, 28}_0) c in CNF: c -b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ -p_945 ∨ -b^{35, 28}_2 c -b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ -p_945 ∨ -b^{35, 28}_1 c -b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ -p_945 ∨ -b^{35, 28}_0 c in DIMACS: -15650 15651 -15652 -945 -15653 0 -15650 15651 -15652 -945 -15654 0 -15650 15651 -15652 -945 -15655 0 c 0+1 --> 1 c (-b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ -b^{35, 27}_0 ∧ p_945) -> (-b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ b^{35, 28}_0) c in CNF: c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ -p_945 ∨ -b^{35, 28}_2 c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ -p_945 ∨ -b^{35, 28}_1 c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ -p_945 ∨ b^{35, 28}_0 c in DIMACS: 15650 15651 15652 -945 -15653 0 15650 15651 15652 -945 -15654 0 15650 15651 15652 -945 15655 0 c 1+1 --> 2 c (-b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ b^{35, 27}_0 ∧ p_945) -> (-b^{35, 28}_2 ∧ b^{35, 28}_1 ∧ -b^{35, 28}_0) c in CNF: c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ -p_945 ∨ -b^{35, 28}_2 c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ -p_945 ∨ b^{35, 28}_1 c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ -p_945 ∨ -b^{35, 28}_0 c in DIMACS: 15650 15651 -15652 -945 -15653 0 15650 15651 -15652 -945 15654 0 15650 15651 -15652 -945 -15655 0 c 2+1 --> break c (-b^{35, 27}_2 ∧ b^{35, 27}_1 ∧ -b^{35, 27}_0 ∧ p_945) -> break c in CNF: c b^{35, 27}_2 ∨ -b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ -p_945 ∨ break c in DIMACS: 15650 -15651 15652 -945 1162 0 c 2-1 --> 1 c (-b^{35, 27}_2 ∧ b^{35, 27}_1 ∧ -b^{35, 27}_0 ∧ -p_945) -> (-b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ b^{35, 28}_0) c in CNF: c b^{35, 27}_2 ∨ -b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ p_945 ∨ -b^{35, 28}_2 c b^{35, 27}_2 ∨ -b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ p_945 ∨ -b^{35, 28}_1 c b^{35, 27}_2 ∨ -b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ p_945 ∨ b^{35, 28}_0 c in DIMACS: 15650 -15651 15652 945 -15653 0 15650 -15651 15652 945 -15654 0 15650 -15651 15652 945 15655 0 c 1-1 --> 0 c (-b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ b^{35, 27}_0 ∧ -p_945) -> (-b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ -b^{35, 28}_0) c in CNF: c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ p_945 ∨ -b^{35, 28}_2 c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ p_945 ∨ -b^{35, 28}_1 c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ p_945 ∨ -b^{35, 28}_0 c in DIMACS: 15650 15651 -15652 945 -15653 0 15650 15651 -15652 945 -15654 0 15650 15651 -15652 945 -15655 0 c 0-1 --> -1 c (-b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ -b^{35, 27}_0 ∧ -p_945) -> ( b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ b^{35, 28}_0) c in CNF: c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ p_945 ∨ b^{35, 28}_2 c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ p_945 ∨ -b^{35, 28}_1 c b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ p_945 ∨ b^{35, 28}_0 c in DIMACS: 15650 15651 15652 945 15653 0 15650 15651 15652 945 -15654 0 15650 15651 15652 945 15655 0 c -1-1 --> -2 c ( b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ b^{35, 27}_0 ∧ -p_945) -> ( b^{35, 28}_2 ∧ b^{35, 28}_1 ∧ -b^{35, 28}_0) c in CNF: c -b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ p_945 ∨ b^{35, 28}_2 c -b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ p_945 ∨ b^{35, 28}_1 c -b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ p_945 ∨ -b^{35, 28}_0 c in DIMACS: -15650 15651 -15652 945 15653 0 -15650 15651 -15652 945 15654 0 -15650 15651 -15652 945 -15655 0 c -2-1 --> break c ( b^{35, 27}_2 ∧ b^{35, 27}_1 ∧ -b^{35, 27}_0 ∧ -p_945) -> break c in CNF: c -b^{35, 27}_2 ∨ -b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ p_945 ∨ break c in DIMACS: -15650 -15651 15652 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 27}_2 ∧ -b^{35, 27}_1 ∧ -b^{35, 27}_0 ∧ true) c in CNF: c -b^{35, 27}_2 ∨ b^{35, 27}_1 ∨ b^{35, 27}_0 ∨ false c in DIMACS: -15650 15651 15652 0 c 3 does not represent an automaton state. c -(-b^{35, 27}_2 ∧ b^{35, 27}_1 ∧ b^{35, 27}_0 ∧ true) c in CNF: c b^{35, 27}_2 ∨ -b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ false c in DIMACS: 15650 -15651 -15652 0 c -3 does not represent an automaton state. c -( b^{35, 27}_2 ∧ b^{35, 27}_1 ∧ b^{35, 27}_0 ∧ true) c in CNF: c -b^{35, 27}_2 ∨ -b^{35, 27}_1 ∨ -b^{35, 27}_0 ∨ false c in DIMACS: -15650 -15651 -15652 0 c i = 28 c -2+1 --> -1 c ( b^{35, 28}_2 ∧ b^{35, 28}_1 ∧ -b^{35, 28}_0 ∧ p_980) -> ( b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ b^{35, 29}_0) c in CNF: c -b^{35, 28}_2 ∨ -b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ -p_980 ∨ b^{35, 29}_2 c -b^{35, 28}_2 ∨ -b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ -p_980 ∨ -b^{35, 29}_1 c -b^{35, 28}_2 ∨ -b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ -p_980 ∨ b^{35, 29}_0 c in DIMACS: -15653 -15654 15655 -980 15656 0 -15653 -15654 15655 -980 -15657 0 -15653 -15654 15655 -980 15658 0 c -1+1 --> 0 c ( b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ b^{35, 28}_0 ∧ p_980) -> (-b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ -b^{35, 29}_0) c in CNF: c -b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ -p_980 ∨ -b^{35, 29}_2 c -b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ -p_980 ∨ -b^{35, 29}_1 c -b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ -p_980 ∨ -b^{35, 29}_0 c in DIMACS: -15653 15654 -15655 -980 -15656 0 -15653 15654 -15655 -980 -15657 0 -15653 15654 -15655 -980 -15658 0 c 0+1 --> 1 c (-b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ -b^{35, 28}_0 ∧ p_980) -> (-b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ b^{35, 29}_0) c in CNF: c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ -p_980 ∨ -b^{35, 29}_2 c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ -p_980 ∨ -b^{35, 29}_1 c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ -p_980 ∨ b^{35, 29}_0 c in DIMACS: 15653 15654 15655 -980 -15656 0 15653 15654 15655 -980 -15657 0 15653 15654 15655 -980 15658 0 c 1+1 --> 2 c (-b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ b^{35, 28}_0 ∧ p_980) -> (-b^{35, 29}_2 ∧ b^{35, 29}_1 ∧ -b^{35, 29}_0) c in CNF: c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ -p_980 ∨ -b^{35, 29}_2 c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ -p_980 ∨ b^{35, 29}_1 c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ -p_980 ∨ -b^{35, 29}_0 c in DIMACS: 15653 15654 -15655 -980 -15656 0 15653 15654 -15655 -980 15657 0 15653 15654 -15655 -980 -15658 0 c 2+1 --> break c (-b^{35, 28}_2 ∧ b^{35, 28}_1 ∧ -b^{35, 28}_0 ∧ p_980) -> break c in CNF: c b^{35, 28}_2 ∨ -b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ -p_980 ∨ break c in DIMACS: 15653 -15654 15655 -980 1162 0 c 2-1 --> 1 c (-b^{35, 28}_2 ∧ b^{35, 28}_1 ∧ -b^{35, 28}_0 ∧ -p_980) -> (-b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ b^{35, 29}_0) c in CNF: c b^{35, 28}_2 ∨ -b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ p_980 ∨ -b^{35, 29}_2 c b^{35, 28}_2 ∨ -b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ p_980 ∨ -b^{35, 29}_1 c b^{35, 28}_2 ∨ -b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ p_980 ∨ b^{35, 29}_0 c in DIMACS: 15653 -15654 15655 980 -15656 0 15653 -15654 15655 980 -15657 0 15653 -15654 15655 980 15658 0 c 1-1 --> 0 c (-b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ b^{35, 28}_0 ∧ -p_980) -> (-b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ -b^{35, 29}_0) c in CNF: c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ p_980 ∨ -b^{35, 29}_2 c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ p_980 ∨ -b^{35, 29}_1 c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ p_980 ∨ -b^{35, 29}_0 c in DIMACS: 15653 15654 -15655 980 -15656 0 15653 15654 -15655 980 -15657 0 15653 15654 -15655 980 -15658 0 c 0-1 --> -1 c (-b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ -b^{35, 28}_0 ∧ -p_980) -> ( b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ b^{35, 29}_0) c in CNF: c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ p_980 ∨ b^{35, 29}_2 c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ p_980 ∨ -b^{35, 29}_1 c b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ p_980 ∨ b^{35, 29}_0 c in DIMACS: 15653 15654 15655 980 15656 0 15653 15654 15655 980 -15657 0 15653 15654 15655 980 15658 0 c -1-1 --> -2 c ( b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ b^{35, 28}_0 ∧ -p_980) -> ( b^{35, 29}_2 ∧ b^{35, 29}_1 ∧ -b^{35, 29}_0) c in CNF: c -b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ p_980 ∨ b^{35, 29}_2 c -b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ p_980 ∨ b^{35, 29}_1 c -b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ p_980 ∨ -b^{35, 29}_0 c in DIMACS: -15653 15654 -15655 980 15656 0 -15653 15654 -15655 980 15657 0 -15653 15654 -15655 980 -15658 0 c -2-1 --> break c ( b^{35, 28}_2 ∧ b^{35, 28}_1 ∧ -b^{35, 28}_0 ∧ -p_980) -> break c in CNF: c -b^{35, 28}_2 ∨ -b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ p_980 ∨ break c in DIMACS: -15653 -15654 15655 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 28}_2 ∧ -b^{35, 28}_1 ∧ -b^{35, 28}_0 ∧ true) c in CNF: c -b^{35, 28}_2 ∨ b^{35, 28}_1 ∨ b^{35, 28}_0 ∨ false c in DIMACS: -15653 15654 15655 0 c 3 does not represent an automaton state. c -(-b^{35, 28}_2 ∧ b^{35, 28}_1 ∧ b^{35, 28}_0 ∧ true) c in CNF: c b^{35, 28}_2 ∨ -b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ false c in DIMACS: 15653 -15654 -15655 0 c -3 does not represent an automaton state. c -( b^{35, 28}_2 ∧ b^{35, 28}_1 ∧ b^{35, 28}_0 ∧ true) c in CNF: c -b^{35, 28}_2 ∨ -b^{35, 28}_1 ∨ -b^{35, 28}_0 ∨ false c in DIMACS: -15653 -15654 -15655 0 c i = 29 c -2+1 --> -1 c ( b^{35, 29}_2 ∧ b^{35, 29}_1 ∧ -b^{35, 29}_0 ∧ p_1015) -> ( b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ b^{35, 30}_0) c in CNF: c -b^{35, 29}_2 ∨ -b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ -p_1015 ∨ b^{35, 30}_2 c -b^{35, 29}_2 ∨ -b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ -p_1015 ∨ -b^{35, 30}_1 c -b^{35, 29}_2 ∨ -b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ -p_1015 ∨ b^{35, 30}_0 c in DIMACS: -15656 -15657 15658 -1015 15659 0 -15656 -15657 15658 -1015 -15660 0 -15656 -15657 15658 -1015 15661 0 c -1+1 --> 0 c ( b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ b^{35, 29}_0 ∧ p_1015) -> (-b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ -b^{35, 30}_0) c in CNF: c -b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ -p_1015 ∨ -b^{35, 30}_2 c -b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ -p_1015 ∨ -b^{35, 30}_1 c -b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ -p_1015 ∨ -b^{35, 30}_0 c in DIMACS: -15656 15657 -15658 -1015 -15659 0 -15656 15657 -15658 -1015 -15660 0 -15656 15657 -15658 -1015 -15661 0 c 0+1 --> 1 c (-b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ -b^{35, 29}_0 ∧ p_1015) -> (-b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ b^{35, 30}_0) c in CNF: c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ -p_1015 ∨ -b^{35, 30}_2 c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ -p_1015 ∨ -b^{35, 30}_1 c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ -p_1015 ∨ b^{35, 30}_0 c in DIMACS: 15656 15657 15658 -1015 -15659 0 15656 15657 15658 -1015 -15660 0 15656 15657 15658 -1015 15661 0 c 1+1 --> 2 c (-b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ b^{35, 29}_0 ∧ p_1015) -> (-b^{35, 30}_2 ∧ b^{35, 30}_1 ∧ -b^{35, 30}_0) c in CNF: c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ -p_1015 ∨ -b^{35, 30}_2 c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ -p_1015 ∨ b^{35, 30}_1 c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ -p_1015 ∨ -b^{35, 30}_0 c in DIMACS: 15656 15657 -15658 -1015 -15659 0 15656 15657 -15658 -1015 15660 0 15656 15657 -15658 -1015 -15661 0 c 2+1 --> break c (-b^{35, 29}_2 ∧ b^{35, 29}_1 ∧ -b^{35, 29}_0 ∧ p_1015) -> break c in CNF: c b^{35, 29}_2 ∨ -b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ -p_1015 ∨ break c in DIMACS: 15656 -15657 15658 -1015 1162 0 c 2-1 --> 1 c (-b^{35, 29}_2 ∧ b^{35, 29}_1 ∧ -b^{35, 29}_0 ∧ -p_1015) -> (-b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ b^{35, 30}_0) c in CNF: c b^{35, 29}_2 ∨ -b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ p_1015 ∨ -b^{35, 30}_2 c b^{35, 29}_2 ∨ -b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ p_1015 ∨ -b^{35, 30}_1 c b^{35, 29}_2 ∨ -b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ p_1015 ∨ b^{35, 30}_0 c in DIMACS: 15656 -15657 15658 1015 -15659 0 15656 -15657 15658 1015 -15660 0 15656 -15657 15658 1015 15661 0 c 1-1 --> 0 c (-b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ b^{35, 29}_0 ∧ -p_1015) -> (-b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ -b^{35, 30}_0) c in CNF: c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ p_1015 ∨ -b^{35, 30}_2 c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ p_1015 ∨ -b^{35, 30}_1 c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ p_1015 ∨ -b^{35, 30}_0 c in DIMACS: 15656 15657 -15658 1015 -15659 0 15656 15657 -15658 1015 -15660 0 15656 15657 -15658 1015 -15661 0 c 0-1 --> -1 c (-b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ -b^{35, 29}_0 ∧ -p_1015) -> ( b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ b^{35, 30}_0) c in CNF: c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ p_1015 ∨ b^{35, 30}_2 c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ p_1015 ∨ -b^{35, 30}_1 c b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ p_1015 ∨ b^{35, 30}_0 c in DIMACS: 15656 15657 15658 1015 15659 0 15656 15657 15658 1015 -15660 0 15656 15657 15658 1015 15661 0 c -1-1 --> -2 c ( b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ b^{35, 29}_0 ∧ -p_1015) -> ( b^{35, 30}_2 ∧ b^{35, 30}_1 ∧ -b^{35, 30}_0) c in CNF: c -b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ p_1015 ∨ b^{35, 30}_2 c -b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ p_1015 ∨ b^{35, 30}_1 c -b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ p_1015 ∨ -b^{35, 30}_0 c in DIMACS: -15656 15657 -15658 1015 15659 0 -15656 15657 -15658 1015 15660 0 -15656 15657 -15658 1015 -15661 0 c -2-1 --> break c ( b^{35, 29}_2 ∧ b^{35, 29}_1 ∧ -b^{35, 29}_0 ∧ -p_1015) -> break c in CNF: c -b^{35, 29}_2 ∨ -b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ p_1015 ∨ break c in DIMACS: -15656 -15657 15658 1015 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 29}_2 ∧ -b^{35, 29}_1 ∧ -b^{35, 29}_0 ∧ true) c in CNF: c -b^{35, 29}_2 ∨ b^{35, 29}_1 ∨ b^{35, 29}_0 ∨ false c in DIMACS: -15656 15657 15658 0 c 3 does not represent an automaton state. c -(-b^{35, 29}_2 ∧ b^{35, 29}_1 ∧ b^{35, 29}_0 ∧ true) c in CNF: c b^{35, 29}_2 ∨ -b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ false c in DIMACS: 15656 -15657 -15658 0 c -3 does not represent an automaton state. c -( b^{35, 29}_2 ∧ b^{35, 29}_1 ∧ b^{35, 29}_0 ∧ true) c in CNF: c -b^{35, 29}_2 ∨ -b^{35, 29}_1 ∨ -b^{35, 29}_0 ∨ false c in DIMACS: -15656 -15657 -15658 0 c i = 30 c -2+1 --> -1 c ( b^{35, 30}_2 ∧ b^{35, 30}_1 ∧ -b^{35, 30}_0 ∧ p_1050) -> ( b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ b^{35, 31}_0) c in CNF: c -b^{35, 30}_2 ∨ -b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ -p_1050 ∨ b^{35, 31}_2 c -b^{35, 30}_2 ∨ -b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ -p_1050 ∨ -b^{35, 31}_1 c -b^{35, 30}_2 ∨ -b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ -p_1050 ∨ b^{35, 31}_0 c in DIMACS: -15659 -15660 15661 -1050 15662 0 -15659 -15660 15661 -1050 -15663 0 -15659 -15660 15661 -1050 15664 0 c -1+1 --> 0 c ( b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ b^{35, 30}_0 ∧ p_1050) -> (-b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ -b^{35, 31}_0) c in CNF: c -b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ -p_1050 ∨ -b^{35, 31}_2 c -b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ -p_1050 ∨ -b^{35, 31}_1 c -b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ -p_1050 ∨ -b^{35, 31}_0 c in DIMACS: -15659 15660 -15661 -1050 -15662 0 -15659 15660 -15661 -1050 -15663 0 -15659 15660 -15661 -1050 -15664 0 c 0+1 --> 1 c (-b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ -b^{35, 30}_0 ∧ p_1050) -> (-b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ b^{35, 31}_0) c in CNF: c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ -p_1050 ∨ -b^{35, 31}_2 c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ -p_1050 ∨ -b^{35, 31}_1 c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ -p_1050 ∨ b^{35, 31}_0 c in DIMACS: 15659 15660 15661 -1050 -15662 0 15659 15660 15661 -1050 -15663 0 15659 15660 15661 -1050 15664 0 c 1+1 --> 2 c (-b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ b^{35, 30}_0 ∧ p_1050) -> (-b^{35, 31}_2 ∧ b^{35, 31}_1 ∧ -b^{35, 31}_0) c in CNF: c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ -p_1050 ∨ -b^{35, 31}_2 c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ -p_1050 ∨ b^{35, 31}_1 c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ -p_1050 ∨ -b^{35, 31}_0 c in DIMACS: 15659 15660 -15661 -1050 -15662 0 15659 15660 -15661 -1050 15663 0 15659 15660 -15661 -1050 -15664 0 c 2+1 --> break c (-b^{35, 30}_2 ∧ b^{35, 30}_1 ∧ -b^{35, 30}_0 ∧ p_1050) -> break c in CNF: c b^{35, 30}_2 ∨ -b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ -p_1050 ∨ break c in DIMACS: 15659 -15660 15661 -1050 1162 0 c 2-1 --> 1 c (-b^{35, 30}_2 ∧ b^{35, 30}_1 ∧ -b^{35, 30}_0 ∧ -p_1050) -> (-b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ b^{35, 31}_0) c in CNF: c b^{35, 30}_2 ∨ -b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ p_1050 ∨ -b^{35, 31}_2 c b^{35, 30}_2 ∨ -b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ p_1050 ∨ -b^{35, 31}_1 c b^{35, 30}_2 ∨ -b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ p_1050 ∨ b^{35, 31}_0 c in DIMACS: 15659 -15660 15661 1050 -15662 0 15659 -15660 15661 1050 -15663 0 15659 -15660 15661 1050 15664 0 c 1-1 --> 0 c (-b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ b^{35, 30}_0 ∧ -p_1050) -> (-b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ -b^{35, 31}_0) c in CNF: c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ p_1050 ∨ -b^{35, 31}_2 c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ p_1050 ∨ -b^{35, 31}_1 c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ p_1050 ∨ -b^{35, 31}_0 c in DIMACS: 15659 15660 -15661 1050 -15662 0 15659 15660 -15661 1050 -15663 0 15659 15660 -15661 1050 -15664 0 c 0-1 --> -1 c (-b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ -b^{35, 30}_0 ∧ -p_1050) -> ( b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ b^{35, 31}_0) c in CNF: c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ p_1050 ∨ b^{35, 31}_2 c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ p_1050 ∨ -b^{35, 31}_1 c b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ p_1050 ∨ b^{35, 31}_0 c in DIMACS: 15659 15660 15661 1050 15662 0 15659 15660 15661 1050 -15663 0 15659 15660 15661 1050 15664 0 c -1-1 --> -2 c ( b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ b^{35, 30}_0 ∧ -p_1050) -> ( b^{35, 31}_2 ∧ b^{35, 31}_1 ∧ -b^{35, 31}_0) c in CNF: c -b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ p_1050 ∨ b^{35, 31}_2 c -b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ p_1050 ∨ b^{35, 31}_1 c -b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ p_1050 ∨ -b^{35, 31}_0 c in DIMACS: -15659 15660 -15661 1050 15662 0 -15659 15660 -15661 1050 15663 0 -15659 15660 -15661 1050 -15664 0 c -2-1 --> break c ( b^{35, 30}_2 ∧ b^{35, 30}_1 ∧ -b^{35, 30}_0 ∧ -p_1050) -> break c in CNF: c -b^{35, 30}_2 ∨ -b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ p_1050 ∨ break c in DIMACS: -15659 -15660 15661 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 30}_2 ∧ -b^{35, 30}_1 ∧ -b^{35, 30}_0 ∧ true) c in CNF: c -b^{35, 30}_2 ∨ b^{35, 30}_1 ∨ b^{35, 30}_0 ∨ false c in DIMACS: -15659 15660 15661 0 c 3 does not represent an automaton state. c -(-b^{35, 30}_2 ∧ b^{35, 30}_1 ∧ b^{35, 30}_0 ∧ true) c in CNF: c b^{35, 30}_2 ∨ -b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ false c in DIMACS: 15659 -15660 -15661 0 c -3 does not represent an automaton state. c -( b^{35, 30}_2 ∧ b^{35, 30}_1 ∧ b^{35, 30}_0 ∧ true) c in CNF: c -b^{35, 30}_2 ∨ -b^{35, 30}_1 ∨ -b^{35, 30}_0 ∨ false c in DIMACS: -15659 -15660 -15661 0 c i = 31 c -2+1 --> -1 c ( b^{35, 31}_2 ∧ b^{35, 31}_1 ∧ -b^{35, 31}_0 ∧ p_1085) -> ( b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ b^{35, 32}_0) c in CNF: c -b^{35, 31}_2 ∨ -b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ -p_1085 ∨ b^{35, 32}_2 c -b^{35, 31}_2 ∨ -b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ -p_1085 ∨ -b^{35, 32}_1 c -b^{35, 31}_2 ∨ -b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ -p_1085 ∨ b^{35, 32}_0 c in DIMACS: -15662 -15663 15664 -1085 15665 0 -15662 -15663 15664 -1085 -15666 0 -15662 -15663 15664 -1085 15667 0 c -1+1 --> 0 c ( b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ b^{35, 31}_0 ∧ p_1085) -> (-b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ -b^{35, 32}_0) c in CNF: c -b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ -p_1085 ∨ -b^{35, 32}_2 c -b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ -p_1085 ∨ -b^{35, 32}_1 c -b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ -p_1085 ∨ -b^{35, 32}_0 c in DIMACS: -15662 15663 -15664 -1085 -15665 0 -15662 15663 -15664 -1085 -15666 0 -15662 15663 -15664 -1085 -15667 0 c 0+1 --> 1 c (-b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ -b^{35, 31}_0 ∧ p_1085) -> (-b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ b^{35, 32}_0) c in CNF: c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ -p_1085 ∨ -b^{35, 32}_2 c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ -p_1085 ∨ -b^{35, 32}_1 c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ -p_1085 ∨ b^{35, 32}_0 c in DIMACS: 15662 15663 15664 -1085 -15665 0 15662 15663 15664 -1085 -15666 0 15662 15663 15664 -1085 15667 0 c 1+1 --> 2 c (-b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ b^{35, 31}_0 ∧ p_1085) -> (-b^{35, 32}_2 ∧ b^{35, 32}_1 ∧ -b^{35, 32}_0) c in CNF: c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ -p_1085 ∨ -b^{35, 32}_2 c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ -p_1085 ∨ b^{35, 32}_1 c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ -p_1085 ∨ -b^{35, 32}_0 c in DIMACS: 15662 15663 -15664 -1085 -15665 0 15662 15663 -15664 -1085 15666 0 15662 15663 -15664 -1085 -15667 0 c 2+1 --> break c (-b^{35, 31}_2 ∧ b^{35, 31}_1 ∧ -b^{35, 31}_0 ∧ p_1085) -> break c in CNF: c b^{35, 31}_2 ∨ -b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ -p_1085 ∨ break c in DIMACS: 15662 -15663 15664 -1085 1162 0 c 2-1 --> 1 c (-b^{35, 31}_2 ∧ b^{35, 31}_1 ∧ -b^{35, 31}_0 ∧ -p_1085) -> (-b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ b^{35, 32}_0) c in CNF: c b^{35, 31}_2 ∨ -b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ p_1085 ∨ -b^{35, 32}_2 c b^{35, 31}_2 ∨ -b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ p_1085 ∨ -b^{35, 32}_1 c b^{35, 31}_2 ∨ -b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ p_1085 ∨ b^{35, 32}_0 c in DIMACS: 15662 -15663 15664 1085 -15665 0 15662 -15663 15664 1085 -15666 0 15662 -15663 15664 1085 15667 0 c 1-1 --> 0 c (-b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ b^{35, 31}_0 ∧ -p_1085) -> (-b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ -b^{35, 32}_0) c in CNF: c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ p_1085 ∨ -b^{35, 32}_2 c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ p_1085 ∨ -b^{35, 32}_1 c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ p_1085 ∨ -b^{35, 32}_0 c in DIMACS: 15662 15663 -15664 1085 -15665 0 15662 15663 -15664 1085 -15666 0 15662 15663 -15664 1085 -15667 0 c 0-1 --> -1 c (-b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ -b^{35, 31}_0 ∧ -p_1085) -> ( b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ b^{35, 32}_0) c in CNF: c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ p_1085 ∨ b^{35, 32}_2 c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ p_1085 ∨ -b^{35, 32}_1 c b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ p_1085 ∨ b^{35, 32}_0 c in DIMACS: 15662 15663 15664 1085 15665 0 15662 15663 15664 1085 -15666 0 15662 15663 15664 1085 15667 0 c -1-1 --> -2 c ( b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ b^{35, 31}_0 ∧ -p_1085) -> ( b^{35, 32}_2 ∧ b^{35, 32}_1 ∧ -b^{35, 32}_0) c in CNF: c -b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ p_1085 ∨ b^{35, 32}_2 c -b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ p_1085 ∨ b^{35, 32}_1 c -b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ p_1085 ∨ -b^{35, 32}_0 c in DIMACS: -15662 15663 -15664 1085 15665 0 -15662 15663 -15664 1085 15666 0 -15662 15663 -15664 1085 -15667 0 c -2-1 --> break c ( b^{35, 31}_2 ∧ b^{35, 31}_1 ∧ -b^{35, 31}_0 ∧ -p_1085) -> break c in CNF: c -b^{35, 31}_2 ∨ -b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ p_1085 ∨ break c in DIMACS: -15662 -15663 15664 1085 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 31}_2 ∧ -b^{35, 31}_1 ∧ -b^{35, 31}_0 ∧ true) c in CNF: c -b^{35, 31}_2 ∨ b^{35, 31}_1 ∨ b^{35, 31}_0 ∨ false c in DIMACS: -15662 15663 15664 0 c 3 does not represent an automaton state. c -(-b^{35, 31}_2 ∧ b^{35, 31}_1 ∧ b^{35, 31}_0 ∧ true) c in CNF: c b^{35, 31}_2 ∨ -b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ false c in DIMACS: 15662 -15663 -15664 0 c -3 does not represent an automaton state. c -( b^{35, 31}_2 ∧ b^{35, 31}_1 ∧ b^{35, 31}_0 ∧ true) c in CNF: c -b^{35, 31}_2 ∨ -b^{35, 31}_1 ∨ -b^{35, 31}_0 ∨ false c in DIMACS: -15662 -15663 -15664 0 c i = 32 c -2+1 --> -1 c ( b^{35, 32}_2 ∧ b^{35, 32}_1 ∧ -b^{35, 32}_0 ∧ p_1120) -> ( b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ b^{35, 33}_0) c in CNF: c -b^{35, 32}_2 ∨ -b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ -p_1120 ∨ b^{35, 33}_2 c -b^{35, 32}_2 ∨ -b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ -p_1120 ∨ -b^{35, 33}_1 c -b^{35, 32}_2 ∨ -b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ -p_1120 ∨ b^{35, 33}_0 c in DIMACS: -15665 -15666 15667 -1120 15668 0 -15665 -15666 15667 -1120 -15669 0 -15665 -15666 15667 -1120 15670 0 c -1+1 --> 0 c ( b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ b^{35, 32}_0 ∧ p_1120) -> (-b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ -b^{35, 33}_0) c in CNF: c -b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ -p_1120 ∨ -b^{35, 33}_2 c -b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ -p_1120 ∨ -b^{35, 33}_1 c -b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ -p_1120 ∨ -b^{35, 33}_0 c in DIMACS: -15665 15666 -15667 -1120 -15668 0 -15665 15666 -15667 -1120 -15669 0 -15665 15666 -15667 -1120 -15670 0 c 0+1 --> 1 c (-b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ -b^{35, 32}_0 ∧ p_1120) -> (-b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ b^{35, 33}_0) c in CNF: c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ -p_1120 ∨ -b^{35, 33}_2 c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ -p_1120 ∨ -b^{35, 33}_1 c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ -p_1120 ∨ b^{35, 33}_0 c in DIMACS: 15665 15666 15667 -1120 -15668 0 15665 15666 15667 -1120 -15669 0 15665 15666 15667 -1120 15670 0 c 1+1 --> 2 c (-b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ b^{35, 32}_0 ∧ p_1120) -> (-b^{35, 33}_2 ∧ b^{35, 33}_1 ∧ -b^{35, 33}_0) c in CNF: c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ -p_1120 ∨ -b^{35, 33}_2 c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ -p_1120 ∨ b^{35, 33}_1 c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ -p_1120 ∨ -b^{35, 33}_0 c in DIMACS: 15665 15666 -15667 -1120 -15668 0 15665 15666 -15667 -1120 15669 0 15665 15666 -15667 -1120 -15670 0 c 2+1 --> break c (-b^{35, 32}_2 ∧ b^{35, 32}_1 ∧ -b^{35, 32}_0 ∧ p_1120) -> break c in CNF: c b^{35, 32}_2 ∨ -b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ -p_1120 ∨ break c in DIMACS: 15665 -15666 15667 -1120 1162 0 c 2-1 --> 1 c (-b^{35, 32}_2 ∧ b^{35, 32}_1 ∧ -b^{35, 32}_0 ∧ -p_1120) -> (-b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ b^{35, 33}_0) c in CNF: c b^{35, 32}_2 ∨ -b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ p_1120 ∨ -b^{35, 33}_2 c b^{35, 32}_2 ∨ -b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ p_1120 ∨ -b^{35, 33}_1 c b^{35, 32}_2 ∨ -b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ p_1120 ∨ b^{35, 33}_0 c in DIMACS: 15665 -15666 15667 1120 -15668 0 15665 -15666 15667 1120 -15669 0 15665 -15666 15667 1120 15670 0 c 1-1 --> 0 c (-b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ b^{35, 32}_0 ∧ -p_1120) -> (-b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ -b^{35, 33}_0) c in CNF: c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ p_1120 ∨ -b^{35, 33}_2 c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ p_1120 ∨ -b^{35, 33}_1 c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ p_1120 ∨ -b^{35, 33}_0 c in DIMACS: 15665 15666 -15667 1120 -15668 0 15665 15666 -15667 1120 -15669 0 15665 15666 -15667 1120 -15670 0 c 0-1 --> -1 c (-b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ -b^{35, 32}_0 ∧ -p_1120) -> ( b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ b^{35, 33}_0) c in CNF: c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ p_1120 ∨ b^{35, 33}_2 c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ p_1120 ∨ -b^{35, 33}_1 c b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ p_1120 ∨ b^{35, 33}_0 c in DIMACS: 15665 15666 15667 1120 15668 0 15665 15666 15667 1120 -15669 0 15665 15666 15667 1120 15670 0 c -1-1 --> -2 c ( b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ b^{35, 32}_0 ∧ -p_1120) -> ( b^{35, 33}_2 ∧ b^{35, 33}_1 ∧ -b^{35, 33}_0) c in CNF: c -b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ p_1120 ∨ b^{35, 33}_2 c -b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ p_1120 ∨ b^{35, 33}_1 c -b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ p_1120 ∨ -b^{35, 33}_0 c in DIMACS: -15665 15666 -15667 1120 15668 0 -15665 15666 -15667 1120 15669 0 -15665 15666 -15667 1120 -15670 0 c -2-1 --> break c ( b^{35, 32}_2 ∧ b^{35, 32}_1 ∧ -b^{35, 32}_0 ∧ -p_1120) -> break c in CNF: c -b^{35, 32}_2 ∨ -b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ p_1120 ∨ break c in DIMACS: -15665 -15666 15667 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 32}_2 ∧ -b^{35, 32}_1 ∧ -b^{35, 32}_0 ∧ true) c in CNF: c -b^{35, 32}_2 ∨ b^{35, 32}_1 ∨ b^{35, 32}_0 ∨ false c in DIMACS: -15665 15666 15667 0 c 3 does not represent an automaton state. c -(-b^{35, 32}_2 ∧ b^{35, 32}_1 ∧ b^{35, 32}_0 ∧ true) c in CNF: c b^{35, 32}_2 ∨ -b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ false c in DIMACS: 15665 -15666 -15667 0 c -3 does not represent an automaton state. c -( b^{35, 32}_2 ∧ b^{35, 32}_1 ∧ b^{35, 32}_0 ∧ true) c in CNF: c -b^{35, 32}_2 ∨ -b^{35, 32}_1 ∨ -b^{35, 32}_0 ∨ false c in DIMACS: -15665 -15666 -15667 0 c i = 33 c -2+1 --> -1 c ( b^{35, 33}_2 ∧ b^{35, 33}_1 ∧ -b^{35, 33}_0 ∧ p_1155) -> ( b^{35, 34}_2 ∧ -b^{35, 34}_1 ∧ b^{35, 34}_0) c in CNF: c -b^{35, 33}_2 ∨ -b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ -p_1155 ∨ b^{35, 34}_2 c -b^{35, 33}_2 ∨ -b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ -p_1155 ∨ -b^{35, 34}_1 c -b^{35, 33}_2 ∨ -b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ -p_1155 ∨ b^{35, 34}_0 c in DIMACS: -15668 -15669 15670 -1155 15671 0 -15668 -15669 15670 -1155 -15672 0 -15668 -15669 15670 -1155 15673 0 c -1+1 --> 0 c ( b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ b^{35, 33}_0 ∧ p_1155) -> (-b^{35, 34}_2 ∧ -b^{35, 34}_1 ∧ -b^{35, 34}_0) c in CNF: c -b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ -p_1155 ∨ -b^{35, 34}_2 c -b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ -p_1155 ∨ -b^{35, 34}_1 c -b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ -p_1155 ∨ -b^{35, 34}_0 c in DIMACS: -15668 15669 -15670 -1155 -15671 0 -15668 15669 -15670 -1155 -15672 0 -15668 15669 -15670 -1155 -15673 0 c 0+1 --> 1 c (-b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ -b^{35, 33}_0 ∧ p_1155) -> (-b^{35, 34}_2 ∧ -b^{35, 34}_1 ∧ b^{35, 34}_0) c in CNF: c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ -p_1155 ∨ -b^{35, 34}_2 c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ -p_1155 ∨ -b^{35, 34}_1 c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ -p_1155 ∨ b^{35, 34}_0 c in DIMACS: 15668 15669 15670 -1155 -15671 0 15668 15669 15670 -1155 -15672 0 15668 15669 15670 -1155 15673 0 c 1+1 --> 2 c (-b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ b^{35, 33}_0 ∧ p_1155) -> (-b^{35, 34}_2 ∧ b^{35, 34}_1 ∧ -b^{35, 34}_0) c in CNF: c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ -p_1155 ∨ -b^{35, 34}_2 c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ -p_1155 ∨ b^{35, 34}_1 c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ -p_1155 ∨ -b^{35, 34}_0 c in DIMACS: 15668 15669 -15670 -1155 -15671 0 15668 15669 -15670 -1155 15672 0 15668 15669 -15670 -1155 -15673 0 c 2+1 --> break c (-b^{35, 33}_2 ∧ b^{35, 33}_1 ∧ -b^{35, 33}_0 ∧ p_1155) -> break c in CNF: c b^{35, 33}_2 ∨ -b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ -p_1155 ∨ break c in DIMACS: 15668 -15669 15670 -1155 1162 0 c 2-1 --> 1 c (-b^{35, 33}_2 ∧ b^{35, 33}_1 ∧ -b^{35, 33}_0 ∧ -p_1155) -> (-b^{35, 34}_2 ∧ -b^{35, 34}_1 ∧ b^{35, 34}_0) c in CNF: c b^{35, 33}_2 ∨ -b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ p_1155 ∨ -b^{35, 34}_2 c b^{35, 33}_2 ∨ -b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ p_1155 ∨ -b^{35, 34}_1 c b^{35, 33}_2 ∨ -b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ p_1155 ∨ b^{35, 34}_0 c in DIMACS: 15668 -15669 15670 1155 -15671 0 15668 -15669 15670 1155 -15672 0 15668 -15669 15670 1155 15673 0 c 1-1 --> 0 c (-b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ b^{35, 33}_0 ∧ -p_1155) -> (-b^{35, 34}_2 ∧ -b^{35, 34}_1 ∧ -b^{35, 34}_0) c in CNF: c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ p_1155 ∨ -b^{35, 34}_2 c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ p_1155 ∨ -b^{35, 34}_1 c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ p_1155 ∨ -b^{35, 34}_0 c in DIMACS: 15668 15669 -15670 1155 -15671 0 15668 15669 -15670 1155 -15672 0 15668 15669 -15670 1155 -15673 0 c 0-1 --> -1 c (-b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ -b^{35, 33}_0 ∧ -p_1155) -> ( b^{35, 34}_2 ∧ -b^{35, 34}_1 ∧ b^{35, 34}_0) c in CNF: c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ p_1155 ∨ b^{35, 34}_2 c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ p_1155 ∨ -b^{35, 34}_1 c b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ p_1155 ∨ b^{35, 34}_0 c in DIMACS: 15668 15669 15670 1155 15671 0 15668 15669 15670 1155 -15672 0 15668 15669 15670 1155 15673 0 c -1-1 --> -2 c ( b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ b^{35, 33}_0 ∧ -p_1155) -> ( b^{35, 34}_2 ∧ b^{35, 34}_1 ∧ -b^{35, 34}_0) c in CNF: c -b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ p_1155 ∨ b^{35, 34}_2 c -b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ p_1155 ∨ b^{35, 34}_1 c -b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ p_1155 ∨ -b^{35, 34}_0 c in DIMACS: -15668 15669 -15670 1155 15671 0 -15668 15669 -15670 1155 15672 0 -15668 15669 -15670 1155 -15673 0 c -2-1 --> break c ( b^{35, 33}_2 ∧ b^{35, 33}_1 ∧ -b^{35, 33}_0 ∧ -p_1155) -> break c in CNF: c -b^{35, 33}_2 ∨ -b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ p_1155 ∨ break c in DIMACS: -15668 -15669 15670 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{35, 33}_2 ∧ -b^{35, 33}_1 ∧ -b^{35, 33}_0 ∧ true) c in CNF: c -b^{35, 33}_2 ∨ b^{35, 33}_1 ∨ b^{35, 33}_0 ∨ false c in DIMACS: -15668 15669 15670 0 c 3 does not represent an automaton state. c -(-b^{35, 33}_2 ∧ b^{35, 33}_1 ∧ b^{35, 33}_0 ∧ true) c in CNF: c b^{35, 33}_2 ∨ -b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ false c in DIMACS: 15668 -15669 -15670 0 c -3 does not represent an automaton state. c -( b^{35, 33}_2 ∧ b^{35, 33}_1 ∧ b^{35, 33}_0 ∧ true) c in CNF: c -b^{35, 33}_2 ∨ -b^{35, 33}_1 ∨ -b^{35, 33}_0 ∨ false c in DIMACS: -15668 -15669 -15670 0 c INIT for k = 36 c -b^{36, 1}_2 c -b^{36, 1}_1 c -b^{36, 1}_0 c in DIMACS: -15674 0 -15675 0 -15676 0 c Transitions for k = 36 c i = 1 c -2+1 --> -1 c ( b^{36, 1}_2 ∧ b^{36, 1}_1 ∧ -b^{36, 1}_0 ∧ p_36) -> ( b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ b^{36, 2}_0) c in CNF: c -b^{36, 1}_2 ∨ -b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ -p_36 ∨ b^{36, 2}_2 c -b^{36, 1}_2 ∨ -b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ -p_36 ∨ -b^{36, 2}_1 c -b^{36, 1}_2 ∨ -b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ -p_36 ∨ b^{36, 2}_0 c in DIMACS: -15674 -15675 15676 -36 15677 0 -15674 -15675 15676 -36 -15678 0 -15674 -15675 15676 -36 15679 0 c -1+1 --> 0 c ( b^{36, 1}_2 ∧ -b^{36, 1}_1 ∧ b^{36, 1}_0 ∧ p_36) -> (-b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ -b^{36, 2}_0) c in CNF: c -b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ -p_36 ∨ -b^{36, 2}_2 c -b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ -p_36 ∨ -b^{36, 2}_1 c -b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ -p_36 ∨ -b^{36, 2}_0 c in DIMACS: -15674 15675 -15676 -36 -15677 0 -15674 15675 -15676 -36 -15678 0 -15674 15675 -15676 -36 -15679 0 c 0+1 --> 1 c (-b^{36, 1}_2 ∧ -b^{36, 1}_1 ∧ -b^{36, 1}_0 ∧ p_36) -> (-b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ b^{36, 2}_0) c in CNF: c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ -p_36 ∨ -b^{36, 2}_2 c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ -p_36 ∨ -b^{36, 2}_1 c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ -p_36 ∨ b^{36, 2}_0 c in DIMACS: 15674 15675 15676 -36 -15677 0 15674 15675 15676 -36 -15678 0 15674 15675 15676 -36 15679 0 c 1+1 --> 2 c (-b^{36, 1}_2 ∧ -b^{36, 1}_1 ∧ b^{36, 1}_0 ∧ p_36) -> (-b^{36, 2}_2 ∧ b^{36, 2}_1 ∧ -b^{36, 2}_0) c in CNF: c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ -p_36 ∨ -b^{36, 2}_2 c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ -p_36 ∨ b^{36, 2}_1 c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ -p_36 ∨ -b^{36, 2}_0 c in DIMACS: 15674 15675 -15676 -36 -15677 0 15674 15675 -15676 -36 15678 0 15674 15675 -15676 -36 -15679 0 c 2+1 --> break c (-b^{36, 1}_2 ∧ b^{36, 1}_1 ∧ -b^{36, 1}_0 ∧ p_36) -> break c in CNF: c b^{36, 1}_2 ∨ -b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ -p_36 ∨ break c in DIMACS: 15674 -15675 15676 -36 1162 0 c 2-1 --> 1 c (-b^{36, 1}_2 ∧ b^{36, 1}_1 ∧ -b^{36, 1}_0 ∧ -p_36) -> (-b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ b^{36, 2}_0) c in CNF: c b^{36, 1}_2 ∨ -b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ p_36 ∨ -b^{36, 2}_2 c b^{36, 1}_2 ∨ -b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ p_36 ∨ -b^{36, 2}_1 c b^{36, 1}_2 ∨ -b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ p_36 ∨ b^{36, 2}_0 c in DIMACS: 15674 -15675 15676 36 -15677 0 15674 -15675 15676 36 -15678 0 15674 -15675 15676 36 15679 0 c 1-1 --> 0 c (-b^{36, 1}_2 ∧ -b^{36, 1}_1 ∧ b^{36, 1}_0 ∧ -p_36) -> (-b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ -b^{36, 2}_0) c in CNF: c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ p_36 ∨ -b^{36, 2}_2 c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ p_36 ∨ -b^{36, 2}_1 c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ p_36 ∨ -b^{36, 2}_0 c in DIMACS: 15674 15675 -15676 36 -15677 0 15674 15675 -15676 36 -15678 0 15674 15675 -15676 36 -15679 0 c 0-1 --> -1 c (-b^{36, 1}_2 ∧ -b^{36, 1}_1 ∧ -b^{36, 1}_0 ∧ -p_36) -> ( b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ b^{36, 2}_0) c in CNF: c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ p_36 ∨ b^{36, 2}_2 c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ p_36 ∨ -b^{36, 2}_1 c b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ p_36 ∨ b^{36, 2}_0 c in DIMACS: 15674 15675 15676 36 15677 0 15674 15675 15676 36 -15678 0 15674 15675 15676 36 15679 0 c -1-1 --> -2 c ( b^{36, 1}_2 ∧ -b^{36, 1}_1 ∧ b^{36, 1}_0 ∧ -p_36) -> ( b^{36, 2}_2 ∧ b^{36, 2}_1 ∧ -b^{36, 2}_0) c in CNF: c -b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ p_36 ∨ b^{36, 2}_2 c -b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ p_36 ∨ b^{36, 2}_1 c -b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ p_36 ∨ -b^{36, 2}_0 c in DIMACS: -15674 15675 -15676 36 15677 0 -15674 15675 -15676 36 15678 0 -15674 15675 -15676 36 -15679 0 c -2-1 --> break c ( b^{36, 1}_2 ∧ b^{36, 1}_1 ∧ -b^{36, 1}_0 ∧ -p_36) -> break c in CNF: c -b^{36, 1}_2 ∨ -b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ p_36 ∨ break c in DIMACS: -15674 -15675 15676 36 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 1}_2 ∧ -b^{36, 1}_1 ∧ -b^{36, 1}_0 ∧ true) c in CNF: c -b^{36, 1}_2 ∨ b^{36, 1}_1 ∨ b^{36, 1}_0 ∨ false c in DIMACS: -15674 15675 15676 0 c 3 does not represent an automaton state. c -(-b^{36, 1}_2 ∧ b^{36, 1}_1 ∧ b^{36, 1}_0 ∧ true) c in CNF: c b^{36, 1}_2 ∨ -b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ false c in DIMACS: 15674 -15675 -15676 0 c -3 does not represent an automaton state. c -( b^{36, 1}_2 ∧ b^{36, 1}_1 ∧ b^{36, 1}_0 ∧ true) c in CNF: c -b^{36, 1}_2 ∨ -b^{36, 1}_1 ∨ -b^{36, 1}_0 ∨ false c in DIMACS: -15674 -15675 -15676 0 c i = 2 c -2+1 --> -1 c ( b^{36, 2}_2 ∧ b^{36, 2}_1 ∧ -b^{36, 2}_0 ∧ p_72) -> ( b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ b^{36, 3}_0) c in CNF: c -b^{36, 2}_2 ∨ -b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ -p_72 ∨ b^{36, 3}_2 c -b^{36, 2}_2 ∨ -b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ -p_72 ∨ -b^{36, 3}_1 c -b^{36, 2}_2 ∨ -b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ -p_72 ∨ b^{36, 3}_0 c in DIMACS: -15677 -15678 15679 -72 15680 0 -15677 -15678 15679 -72 -15681 0 -15677 -15678 15679 -72 15682 0 c -1+1 --> 0 c ( b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ b^{36, 2}_0 ∧ p_72) -> (-b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ -b^{36, 3}_0) c in CNF: c -b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ -p_72 ∨ -b^{36, 3}_2 c -b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ -p_72 ∨ -b^{36, 3}_1 c -b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ -p_72 ∨ -b^{36, 3}_0 c in DIMACS: -15677 15678 -15679 -72 -15680 0 -15677 15678 -15679 -72 -15681 0 -15677 15678 -15679 -72 -15682 0 c 0+1 --> 1 c (-b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ -b^{36, 2}_0 ∧ p_72) -> (-b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ b^{36, 3}_0) c in CNF: c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ -p_72 ∨ -b^{36, 3}_2 c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ -p_72 ∨ -b^{36, 3}_1 c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ -p_72 ∨ b^{36, 3}_0 c in DIMACS: 15677 15678 15679 -72 -15680 0 15677 15678 15679 -72 -15681 0 15677 15678 15679 -72 15682 0 c 1+1 --> 2 c (-b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ b^{36, 2}_0 ∧ p_72) -> (-b^{36, 3}_2 ∧ b^{36, 3}_1 ∧ -b^{36, 3}_0) c in CNF: c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ -p_72 ∨ -b^{36, 3}_2 c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ -p_72 ∨ b^{36, 3}_1 c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ -p_72 ∨ -b^{36, 3}_0 c in DIMACS: 15677 15678 -15679 -72 -15680 0 15677 15678 -15679 -72 15681 0 15677 15678 -15679 -72 -15682 0 c 2+1 --> break c (-b^{36, 2}_2 ∧ b^{36, 2}_1 ∧ -b^{36, 2}_0 ∧ p_72) -> break c in CNF: c b^{36, 2}_2 ∨ -b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ -p_72 ∨ break c in DIMACS: 15677 -15678 15679 -72 1162 0 c 2-1 --> 1 c (-b^{36, 2}_2 ∧ b^{36, 2}_1 ∧ -b^{36, 2}_0 ∧ -p_72) -> (-b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ b^{36, 3}_0) c in CNF: c b^{36, 2}_2 ∨ -b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ p_72 ∨ -b^{36, 3}_2 c b^{36, 2}_2 ∨ -b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ p_72 ∨ -b^{36, 3}_1 c b^{36, 2}_2 ∨ -b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ p_72 ∨ b^{36, 3}_0 c in DIMACS: 15677 -15678 15679 72 -15680 0 15677 -15678 15679 72 -15681 0 15677 -15678 15679 72 15682 0 c 1-1 --> 0 c (-b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ b^{36, 2}_0 ∧ -p_72) -> (-b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ -b^{36, 3}_0) c in CNF: c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ p_72 ∨ -b^{36, 3}_2 c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ p_72 ∨ -b^{36, 3}_1 c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ p_72 ∨ -b^{36, 3}_0 c in DIMACS: 15677 15678 -15679 72 -15680 0 15677 15678 -15679 72 -15681 0 15677 15678 -15679 72 -15682 0 c 0-1 --> -1 c (-b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ -b^{36, 2}_0 ∧ -p_72) -> ( b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ b^{36, 3}_0) c in CNF: c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ p_72 ∨ b^{36, 3}_2 c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ p_72 ∨ -b^{36, 3}_1 c b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ p_72 ∨ b^{36, 3}_0 c in DIMACS: 15677 15678 15679 72 15680 0 15677 15678 15679 72 -15681 0 15677 15678 15679 72 15682 0 c -1-1 --> -2 c ( b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ b^{36, 2}_0 ∧ -p_72) -> ( b^{36, 3}_2 ∧ b^{36, 3}_1 ∧ -b^{36, 3}_0) c in CNF: c -b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ p_72 ∨ b^{36, 3}_2 c -b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ p_72 ∨ b^{36, 3}_1 c -b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ p_72 ∨ -b^{36, 3}_0 c in DIMACS: -15677 15678 -15679 72 15680 0 -15677 15678 -15679 72 15681 0 -15677 15678 -15679 72 -15682 0 c -2-1 --> break c ( b^{36, 2}_2 ∧ b^{36, 2}_1 ∧ -b^{36, 2}_0 ∧ -p_72) -> break c in CNF: c -b^{36, 2}_2 ∨ -b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ p_72 ∨ break c in DIMACS: -15677 -15678 15679 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 2}_2 ∧ -b^{36, 2}_1 ∧ -b^{36, 2}_0 ∧ true) c in CNF: c -b^{36, 2}_2 ∨ b^{36, 2}_1 ∨ b^{36, 2}_0 ∨ false c in DIMACS: -15677 15678 15679 0 c 3 does not represent an automaton state. c -(-b^{36, 2}_2 ∧ b^{36, 2}_1 ∧ b^{36, 2}_0 ∧ true) c in CNF: c b^{36, 2}_2 ∨ -b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ false c in DIMACS: 15677 -15678 -15679 0 c -3 does not represent an automaton state. c -( b^{36, 2}_2 ∧ b^{36, 2}_1 ∧ b^{36, 2}_0 ∧ true) c in CNF: c -b^{36, 2}_2 ∨ -b^{36, 2}_1 ∨ -b^{36, 2}_0 ∨ false c in DIMACS: -15677 -15678 -15679 0 c i = 3 c -2+1 --> -1 c ( b^{36, 3}_2 ∧ b^{36, 3}_1 ∧ -b^{36, 3}_0 ∧ p_108) -> ( b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ b^{36, 4}_0) c in CNF: c -b^{36, 3}_2 ∨ -b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ -p_108 ∨ b^{36, 4}_2 c -b^{36, 3}_2 ∨ -b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ -p_108 ∨ -b^{36, 4}_1 c -b^{36, 3}_2 ∨ -b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ -p_108 ∨ b^{36, 4}_0 c in DIMACS: -15680 -15681 15682 -108 15683 0 -15680 -15681 15682 -108 -15684 0 -15680 -15681 15682 -108 15685 0 c -1+1 --> 0 c ( b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ b^{36, 3}_0 ∧ p_108) -> (-b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ -b^{36, 4}_0) c in CNF: c -b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ -p_108 ∨ -b^{36, 4}_2 c -b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ -p_108 ∨ -b^{36, 4}_1 c -b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ -p_108 ∨ -b^{36, 4}_0 c in DIMACS: -15680 15681 -15682 -108 -15683 0 -15680 15681 -15682 -108 -15684 0 -15680 15681 -15682 -108 -15685 0 c 0+1 --> 1 c (-b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ -b^{36, 3}_0 ∧ p_108) -> (-b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ b^{36, 4}_0) c in CNF: c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ -p_108 ∨ -b^{36, 4}_2 c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ -p_108 ∨ -b^{36, 4}_1 c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ -p_108 ∨ b^{36, 4}_0 c in DIMACS: 15680 15681 15682 -108 -15683 0 15680 15681 15682 -108 -15684 0 15680 15681 15682 -108 15685 0 c 1+1 --> 2 c (-b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ b^{36, 3}_0 ∧ p_108) -> (-b^{36, 4}_2 ∧ b^{36, 4}_1 ∧ -b^{36, 4}_0) c in CNF: c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ -p_108 ∨ -b^{36, 4}_2 c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ -p_108 ∨ b^{36, 4}_1 c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ -p_108 ∨ -b^{36, 4}_0 c in DIMACS: 15680 15681 -15682 -108 -15683 0 15680 15681 -15682 -108 15684 0 15680 15681 -15682 -108 -15685 0 c 2+1 --> break c (-b^{36, 3}_2 ∧ b^{36, 3}_1 ∧ -b^{36, 3}_0 ∧ p_108) -> break c in CNF: c b^{36, 3}_2 ∨ -b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ -p_108 ∨ break c in DIMACS: 15680 -15681 15682 -108 1162 0 c 2-1 --> 1 c (-b^{36, 3}_2 ∧ b^{36, 3}_1 ∧ -b^{36, 3}_0 ∧ -p_108) -> (-b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ b^{36, 4}_0) c in CNF: c b^{36, 3}_2 ∨ -b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ p_108 ∨ -b^{36, 4}_2 c b^{36, 3}_2 ∨ -b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ p_108 ∨ -b^{36, 4}_1 c b^{36, 3}_2 ∨ -b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ p_108 ∨ b^{36, 4}_0 c in DIMACS: 15680 -15681 15682 108 -15683 0 15680 -15681 15682 108 -15684 0 15680 -15681 15682 108 15685 0 c 1-1 --> 0 c (-b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ b^{36, 3}_0 ∧ -p_108) -> (-b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ -b^{36, 4}_0) c in CNF: c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ p_108 ∨ -b^{36, 4}_2 c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ p_108 ∨ -b^{36, 4}_1 c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ p_108 ∨ -b^{36, 4}_0 c in DIMACS: 15680 15681 -15682 108 -15683 0 15680 15681 -15682 108 -15684 0 15680 15681 -15682 108 -15685 0 c 0-1 --> -1 c (-b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ -b^{36, 3}_0 ∧ -p_108) -> ( b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ b^{36, 4}_0) c in CNF: c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ p_108 ∨ b^{36, 4}_2 c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ p_108 ∨ -b^{36, 4}_1 c b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ p_108 ∨ b^{36, 4}_0 c in DIMACS: 15680 15681 15682 108 15683 0 15680 15681 15682 108 -15684 0 15680 15681 15682 108 15685 0 c -1-1 --> -2 c ( b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ b^{36, 3}_0 ∧ -p_108) -> ( b^{36, 4}_2 ∧ b^{36, 4}_1 ∧ -b^{36, 4}_0) c in CNF: c -b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ p_108 ∨ b^{36, 4}_2 c -b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ p_108 ∨ b^{36, 4}_1 c -b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ p_108 ∨ -b^{36, 4}_0 c in DIMACS: -15680 15681 -15682 108 15683 0 -15680 15681 -15682 108 15684 0 -15680 15681 -15682 108 -15685 0 c -2-1 --> break c ( b^{36, 3}_2 ∧ b^{36, 3}_1 ∧ -b^{36, 3}_0 ∧ -p_108) -> break c in CNF: c -b^{36, 3}_2 ∨ -b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ p_108 ∨ break c in DIMACS: -15680 -15681 15682 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 3}_2 ∧ -b^{36, 3}_1 ∧ -b^{36, 3}_0 ∧ true) c in CNF: c -b^{36, 3}_2 ∨ b^{36, 3}_1 ∨ b^{36, 3}_0 ∨ false c in DIMACS: -15680 15681 15682 0 c 3 does not represent an automaton state. c -(-b^{36, 3}_2 ∧ b^{36, 3}_1 ∧ b^{36, 3}_0 ∧ true) c in CNF: c b^{36, 3}_2 ∨ -b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ false c in DIMACS: 15680 -15681 -15682 0 c -3 does not represent an automaton state. c -( b^{36, 3}_2 ∧ b^{36, 3}_1 ∧ b^{36, 3}_0 ∧ true) c in CNF: c -b^{36, 3}_2 ∨ -b^{36, 3}_1 ∨ -b^{36, 3}_0 ∨ false c in DIMACS: -15680 -15681 -15682 0 c i = 4 c -2+1 --> -1 c ( b^{36, 4}_2 ∧ b^{36, 4}_1 ∧ -b^{36, 4}_0 ∧ p_144) -> ( b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ b^{36, 5}_0) c in CNF: c -b^{36, 4}_2 ∨ -b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ -p_144 ∨ b^{36, 5}_2 c -b^{36, 4}_2 ∨ -b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ -p_144 ∨ -b^{36, 5}_1 c -b^{36, 4}_2 ∨ -b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ -p_144 ∨ b^{36, 5}_0 c in DIMACS: -15683 -15684 15685 -144 15686 0 -15683 -15684 15685 -144 -15687 0 -15683 -15684 15685 -144 15688 0 c -1+1 --> 0 c ( b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ b^{36, 4}_0 ∧ p_144) -> (-b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ -b^{36, 5}_0) c in CNF: c -b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ -p_144 ∨ -b^{36, 5}_2 c -b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ -p_144 ∨ -b^{36, 5}_1 c -b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ -p_144 ∨ -b^{36, 5}_0 c in DIMACS: -15683 15684 -15685 -144 -15686 0 -15683 15684 -15685 -144 -15687 0 -15683 15684 -15685 -144 -15688 0 c 0+1 --> 1 c (-b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ -b^{36, 4}_0 ∧ p_144) -> (-b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ b^{36, 5}_0) c in CNF: c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ -p_144 ∨ -b^{36, 5}_2 c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ -p_144 ∨ -b^{36, 5}_1 c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ -p_144 ∨ b^{36, 5}_0 c in DIMACS: 15683 15684 15685 -144 -15686 0 15683 15684 15685 -144 -15687 0 15683 15684 15685 -144 15688 0 c 1+1 --> 2 c (-b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ b^{36, 4}_0 ∧ p_144) -> (-b^{36, 5}_2 ∧ b^{36, 5}_1 ∧ -b^{36, 5}_0) c in CNF: c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ -p_144 ∨ -b^{36, 5}_2 c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ -p_144 ∨ b^{36, 5}_1 c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ -p_144 ∨ -b^{36, 5}_0 c in DIMACS: 15683 15684 -15685 -144 -15686 0 15683 15684 -15685 -144 15687 0 15683 15684 -15685 -144 -15688 0 c 2+1 --> break c (-b^{36, 4}_2 ∧ b^{36, 4}_1 ∧ -b^{36, 4}_0 ∧ p_144) -> break c in CNF: c b^{36, 4}_2 ∨ -b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ -p_144 ∨ break c in DIMACS: 15683 -15684 15685 -144 1162 0 c 2-1 --> 1 c (-b^{36, 4}_2 ∧ b^{36, 4}_1 ∧ -b^{36, 4}_0 ∧ -p_144) -> (-b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ b^{36, 5}_0) c in CNF: c b^{36, 4}_2 ∨ -b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ p_144 ∨ -b^{36, 5}_2 c b^{36, 4}_2 ∨ -b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ p_144 ∨ -b^{36, 5}_1 c b^{36, 4}_2 ∨ -b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ p_144 ∨ b^{36, 5}_0 c in DIMACS: 15683 -15684 15685 144 -15686 0 15683 -15684 15685 144 -15687 0 15683 -15684 15685 144 15688 0 c 1-1 --> 0 c (-b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ b^{36, 4}_0 ∧ -p_144) -> (-b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ -b^{36, 5}_0) c in CNF: c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ p_144 ∨ -b^{36, 5}_2 c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ p_144 ∨ -b^{36, 5}_1 c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ p_144 ∨ -b^{36, 5}_0 c in DIMACS: 15683 15684 -15685 144 -15686 0 15683 15684 -15685 144 -15687 0 15683 15684 -15685 144 -15688 0 c 0-1 --> -1 c (-b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ -b^{36, 4}_0 ∧ -p_144) -> ( b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ b^{36, 5}_0) c in CNF: c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ p_144 ∨ b^{36, 5}_2 c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ p_144 ∨ -b^{36, 5}_1 c b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ p_144 ∨ b^{36, 5}_0 c in DIMACS: 15683 15684 15685 144 15686 0 15683 15684 15685 144 -15687 0 15683 15684 15685 144 15688 0 c -1-1 --> -2 c ( b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ b^{36, 4}_0 ∧ -p_144) -> ( b^{36, 5}_2 ∧ b^{36, 5}_1 ∧ -b^{36, 5}_0) c in CNF: c -b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ p_144 ∨ b^{36, 5}_2 c -b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ p_144 ∨ b^{36, 5}_1 c -b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ p_144 ∨ -b^{36, 5}_0 c in DIMACS: -15683 15684 -15685 144 15686 0 -15683 15684 -15685 144 15687 0 -15683 15684 -15685 144 -15688 0 c -2-1 --> break c ( b^{36, 4}_2 ∧ b^{36, 4}_1 ∧ -b^{36, 4}_0 ∧ -p_144) -> break c in CNF: c -b^{36, 4}_2 ∨ -b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ p_144 ∨ break c in DIMACS: -15683 -15684 15685 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 4}_2 ∧ -b^{36, 4}_1 ∧ -b^{36, 4}_0 ∧ true) c in CNF: c -b^{36, 4}_2 ∨ b^{36, 4}_1 ∨ b^{36, 4}_0 ∨ false c in DIMACS: -15683 15684 15685 0 c 3 does not represent an automaton state. c -(-b^{36, 4}_2 ∧ b^{36, 4}_1 ∧ b^{36, 4}_0 ∧ true) c in CNF: c b^{36, 4}_2 ∨ -b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ false c in DIMACS: 15683 -15684 -15685 0 c -3 does not represent an automaton state. c -( b^{36, 4}_2 ∧ b^{36, 4}_1 ∧ b^{36, 4}_0 ∧ true) c in CNF: c -b^{36, 4}_2 ∨ -b^{36, 4}_1 ∨ -b^{36, 4}_0 ∨ false c in DIMACS: -15683 -15684 -15685 0 c i = 5 c -2+1 --> -1 c ( b^{36, 5}_2 ∧ b^{36, 5}_1 ∧ -b^{36, 5}_0 ∧ p_180) -> ( b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ b^{36, 6}_0) c in CNF: c -b^{36, 5}_2 ∨ -b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ -p_180 ∨ b^{36, 6}_2 c -b^{36, 5}_2 ∨ -b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ -p_180 ∨ -b^{36, 6}_1 c -b^{36, 5}_2 ∨ -b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ -p_180 ∨ b^{36, 6}_0 c in DIMACS: -15686 -15687 15688 -180 15689 0 -15686 -15687 15688 -180 -15690 0 -15686 -15687 15688 -180 15691 0 c -1+1 --> 0 c ( b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ b^{36, 5}_0 ∧ p_180) -> (-b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ -b^{36, 6}_0) c in CNF: c -b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ -p_180 ∨ -b^{36, 6}_2 c -b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ -p_180 ∨ -b^{36, 6}_1 c -b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ -p_180 ∨ -b^{36, 6}_0 c in DIMACS: -15686 15687 -15688 -180 -15689 0 -15686 15687 -15688 -180 -15690 0 -15686 15687 -15688 -180 -15691 0 c 0+1 --> 1 c (-b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ -b^{36, 5}_0 ∧ p_180) -> (-b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ b^{36, 6}_0) c in CNF: c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ -p_180 ∨ -b^{36, 6}_2 c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ -p_180 ∨ -b^{36, 6}_1 c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ -p_180 ∨ b^{36, 6}_0 c in DIMACS: 15686 15687 15688 -180 -15689 0 15686 15687 15688 -180 -15690 0 15686 15687 15688 -180 15691 0 c 1+1 --> 2 c (-b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ b^{36, 5}_0 ∧ p_180) -> (-b^{36, 6}_2 ∧ b^{36, 6}_1 ∧ -b^{36, 6}_0) c in CNF: c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ -p_180 ∨ -b^{36, 6}_2 c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ -p_180 ∨ b^{36, 6}_1 c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ -p_180 ∨ -b^{36, 6}_0 c in DIMACS: 15686 15687 -15688 -180 -15689 0 15686 15687 -15688 -180 15690 0 15686 15687 -15688 -180 -15691 0 c 2+1 --> break c (-b^{36, 5}_2 ∧ b^{36, 5}_1 ∧ -b^{36, 5}_0 ∧ p_180) -> break c in CNF: c b^{36, 5}_2 ∨ -b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ -p_180 ∨ break c in DIMACS: 15686 -15687 15688 -180 1162 0 c 2-1 --> 1 c (-b^{36, 5}_2 ∧ b^{36, 5}_1 ∧ -b^{36, 5}_0 ∧ -p_180) -> (-b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ b^{36, 6}_0) c in CNF: c b^{36, 5}_2 ∨ -b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ p_180 ∨ -b^{36, 6}_2 c b^{36, 5}_2 ∨ -b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ p_180 ∨ -b^{36, 6}_1 c b^{36, 5}_2 ∨ -b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ p_180 ∨ b^{36, 6}_0 c in DIMACS: 15686 -15687 15688 180 -15689 0 15686 -15687 15688 180 -15690 0 15686 -15687 15688 180 15691 0 c 1-1 --> 0 c (-b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ b^{36, 5}_0 ∧ -p_180) -> (-b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ -b^{36, 6}_0) c in CNF: c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ p_180 ∨ -b^{36, 6}_2 c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ p_180 ∨ -b^{36, 6}_1 c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ p_180 ∨ -b^{36, 6}_0 c in DIMACS: 15686 15687 -15688 180 -15689 0 15686 15687 -15688 180 -15690 0 15686 15687 -15688 180 -15691 0 c 0-1 --> -1 c (-b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ -b^{36, 5}_0 ∧ -p_180) -> ( b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ b^{36, 6}_0) c in CNF: c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ p_180 ∨ b^{36, 6}_2 c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ p_180 ∨ -b^{36, 6}_1 c b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ p_180 ∨ b^{36, 6}_0 c in DIMACS: 15686 15687 15688 180 15689 0 15686 15687 15688 180 -15690 0 15686 15687 15688 180 15691 0 c -1-1 --> -2 c ( b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ b^{36, 5}_0 ∧ -p_180) -> ( b^{36, 6}_2 ∧ b^{36, 6}_1 ∧ -b^{36, 6}_0) c in CNF: c -b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ p_180 ∨ b^{36, 6}_2 c -b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ p_180 ∨ b^{36, 6}_1 c -b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ p_180 ∨ -b^{36, 6}_0 c in DIMACS: -15686 15687 -15688 180 15689 0 -15686 15687 -15688 180 15690 0 -15686 15687 -15688 180 -15691 0 c -2-1 --> break c ( b^{36, 5}_2 ∧ b^{36, 5}_1 ∧ -b^{36, 5}_0 ∧ -p_180) -> break c in CNF: c -b^{36, 5}_2 ∨ -b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ p_180 ∨ break c in DIMACS: -15686 -15687 15688 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 5}_2 ∧ -b^{36, 5}_1 ∧ -b^{36, 5}_0 ∧ true) c in CNF: c -b^{36, 5}_2 ∨ b^{36, 5}_1 ∨ b^{36, 5}_0 ∨ false c in DIMACS: -15686 15687 15688 0 c 3 does not represent an automaton state. c -(-b^{36, 5}_2 ∧ b^{36, 5}_1 ∧ b^{36, 5}_0 ∧ true) c in CNF: c b^{36, 5}_2 ∨ -b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ false c in DIMACS: 15686 -15687 -15688 0 c -3 does not represent an automaton state. c -( b^{36, 5}_2 ∧ b^{36, 5}_1 ∧ b^{36, 5}_0 ∧ true) c in CNF: c -b^{36, 5}_2 ∨ -b^{36, 5}_1 ∨ -b^{36, 5}_0 ∨ false c in DIMACS: -15686 -15687 -15688 0 c i = 6 c -2+1 --> -1 c ( b^{36, 6}_2 ∧ b^{36, 6}_1 ∧ -b^{36, 6}_0 ∧ p_216) -> ( b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ b^{36, 7}_0) c in CNF: c -b^{36, 6}_2 ∨ -b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ -p_216 ∨ b^{36, 7}_2 c -b^{36, 6}_2 ∨ -b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ -p_216 ∨ -b^{36, 7}_1 c -b^{36, 6}_2 ∨ -b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ -p_216 ∨ b^{36, 7}_0 c in DIMACS: -15689 -15690 15691 -216 15692 0 -15689 -15690 15691 -216 -15693 0 -15689 -15690 15691 -216 15694 0 c -1+1 --> 0 c ( b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ b^{36, 6}_0 ∧ p_216) -> (-b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ -b^{36, 7}_0) c in CNF: c -b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ -p_216 ∨ -b^{36, 7}_2 c -b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ -p_216 ∨ -b^{36, 7}_1 c -b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ -p_216 ∨ -b^{36, 7}_0 c in DIMACS: -15689 15690 -15691 -216 -15692 0 -15689 15690 -15691 -216 -15693 0 -15689 15690 -15691 -216 -15694 0 c 0+1 --> 1 c (-b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ -b^{36, 6}_0 ∧ p_216) -> (-b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ b^{36, 7}_0) c in CNF: c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ -p_216 ∨ -b^{36, 7}_2 c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ -p_216 ∨ -b^{36, 7}_1 c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ -p_216 ∨ b^{36, 7}_0 c in DIMACS: 15689 15690 15691 -216 -15692 0 15689 15690 15691 -216 -15693 0 15689 15690 15691 -216 15694 0 c 1+1 --> 2 c (-b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ b^{36, 6}_0 ∧ p_216) -> (-b^{36, 7}_2 ∧ b^{36, 7}_1 ∧ -b^{36, 7}_0) c in CNF: c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ -p_216 ∨ -b^{36, 7}_2 c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ -p_216 ∨ b^{36, 7}_1 c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ -p_216 ∨ -b^{36, 7}_0 c in DIMACS: 15689 15690 -15691 -216 -15692 0 15689 15690 -15691 -216 15693 0 15689 15690 -15691 -216 -15694 0 c 2+1 --> break c (-b^{36, 6}_2 ∧ b^{36, 6}_1 ∧ -b^{36, 6}_0 ∧ p_216) -> break c in CNF: c b^{36, 6}_2 ∨ -b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ -p_216 ∨ break c in DIMACS: 15689 -15690 15691 -216 1162 0 c 2-1 --> 1 c (-b^{36, 6}_2 ∧ b^{36, 6}_1 ∧ -b^{36, 6}_0 ∧ -p_216) -> (-b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ b^{36, 7}_0) c in CNF: c b^{36, 6}_2 ∨ -b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ p_216 ∨ -b^{36, 7}_2 c b^{36, 6}_2 ∨ -b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ p_216 ∨ -b^{36, 7}_1 c b^{36, 6}_2 ∨ -b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ p_216 ∨ b^{36, 7}_0 c in DIMACS: 15689 -15690 15691 216 -15692 0 15689 -15690 15691 216 -15693 0 15689 -15690 15691 216 15694 0 c 1-1 --> 0 c (-b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ b^{36, 6}_0 ∧ -p_216) -> (-b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ -b^{36, 7}_0) c in CNF: c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ p_216 ∨ -b^{36, 7}_2 c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ p_216 ∨ -b^{36, 7}_1 c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ p_216 ∨ -b^{36, 7}_0 c in DIMACS: 15689 15690 -15691 216 -15692 0 15689 15690 -15691 216 -15693 0 15689 15690 -15691 216 -15694 0 c 0-1 --> -1 c (-b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ -b^{36, 6}_0 ∧ -p_216) -> ( b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ b^{36, 7}_0) c in CNF: c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ p_216 ∨ b^{36, 7}_2 c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ p_216 ∨ -b^{36, 7}_1 c b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ p_216 ∨ b^{36, 7}_0 c in DIMACS: 15689 15690 15691 216 15692 0 15689 15690 15691 216 -15693 0 15689 15690 15691 216 15694 0 c -1-1 --> -2 c ( b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ b^{36, 6}_0 ∧ -p_216) -> ( b^{36, 7}_2 ∧ b^{36, 7}_1 ∧ -b^{36, 7}_0) c in CNF: c -b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ p_216 ∨ b^{36, 7}_2 c -b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ p_216 ∨ b^{36, 7}_1 c -b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ p_216 ∨ -b^{36, 7}_0 c in DIMACS: -15689 15690 -15691 216 15692 0 -15689 15690 -15691 216 15693 0 -15689 15690 -15691 216 -15694 0 c -2-1 --> break c ( b^{36, 6}_2 ∧ b^{36, 6}_1 ∧ -b^{36, 6}_0 ∧ -p_216) -> break c in CNF: c -b^{36, 6}_2 ∨ -b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ p_216 ∨ break c in DIMACS: -15689 -15690 15691 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 6}_2 ∧ -b^{36, 6}_1 ∧ -b^{36, 6}_0 ∧ true) c in CNF: c -b^{36, 6}_2 ∨ b^{36, 6}_1 ∨ b^{36, 6}_0 ∨ false c in DIMACS: -15689 15690 15691 0 c 3 does not represent an automaton state. c -(-b^{36, 6}_2 ∧ b^{36, 6}_1 ∧ b^{36, 6}_0 ∧ true) c in CNF: c b^{36, 6}_2 ∨ -b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ false c in DIMACS: 15689 -15690 -15691 0 c -3 does not represent an automaton state. c -( b^{36, 6}_2 ∧ b^{36, 6}_1 ∧ b^{36, 6}_0 ∧ true) c in CNF: c -b^{36, 6}_2 ∨ -b^{36, 6}_1 ∨ -b^{36, 6}_0 ∨ false c in DIMACS: -15689 -15690 -15691 0 c i = 7 c -2+1 --> -1 c ( b^{36, 7}_2 ∧ b^{36, 7}_1 ∧ -b^{36, 7}_0 ∧ p_252) -> ( b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ b^{36, 8}_0) c in CNF: c -b^{36, 7}_2 ∨ -b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ -p_252 ∨ b^{36, 8}_2 c -b^{36, 7}_2 ∨ -b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ -p_252 ∨ -b^{36, 8}_1 c -b^{36, 7}_2 ∨ -b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ -p_252 ∨ b^{36, 8}_0 c in DIMACS: -15692 -15693 15694 -252 15695 0 -15692 -15693 15694 -252 -15696 0 -15692 -15693 15694 -252 15697 0 c -1+1 --> 0 c ( b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ b^{36, 7}_0 ∧ p_252) -> (-b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ -b^{36, 8}_0) c in CNF: c -b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ -p_252 ∨ -b^{36, 8}_2 c -b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ -p_252 ∨ -b^{36, 8}_1 c -b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ -p_252 ∨ -b^{36, 8}_0 c in DIMACS: -15692 15693 -15694 -252 -15695 0 -15692 15693 -15694 -252 -15696 0 -15692 15693 -15694 -252 -15697 0 c 0+1 --> 1 c (-b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ -b^{36, 7}_0 ∧ p_252) -> (-b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ b^{36, 8}_0) c in CNF: c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ -p_252 ∨ -b^{36, 8}_2 c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ -p_252 ∨ -b^{36, 8}_1 c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ -p_252 ∨ b^{36, 8}_0 c in DIMACS: 15692 15693 15694 -252 -15695 0 15692 15693 15694 -252 -15696 0 15692 15693 15694 -252 15697 0 c 1+1 --> 2 c (-b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ b^{36, 7}_0 ∧ p_252) -> (-b^{36, 8}_2 ∧ b^{36, 8}_1 ∧ -b^{36, 8}_0) c in CNF: c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ -p_252 ∨ -b^{36, 8}_2 c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ -p_252 ∨ b^{36, 8}_1 c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ -p_252 ∨ -b^{36, 8}_0 c in DIMACS: 15692 15693 -15694 -252 -15695 0 15692 15693 -15694 -252 15696 0 15692 15693 -15694 -252 -15697 0 c 2+1 --> break c (-b^{36, 7}_2 ∧ b^{36, 7}_1 ∧ -b^{36, 7}_0 ∧ p_252) -> break c in CNF: c b^{36, 7}_2 ∨ -b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ -p_252 ∨ break c in DIMACS: 15692 -15693 15694 -252 1162 0 c 2-1 --> 1 c (-b^{36, 7}_2 ∧ b^{36, 7}_1 ∧ -b^{36, 7}_0 ∧ -p_252) -> (-b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ b^{36, 8}_0) c in CNF: c b^{36, 7}_2 ∨ -b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ p_252 ∨ -b^{36, 8}_2 c b^{36, 7}_2 ∨ -b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ p_252 ∨ -b^{36, 8}_1 c b^{36, 7}_2 ∨ -b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ p_252 ∨ b^{36, 8}_0 c in DIMACS: 15692 -15693 15694 252 -15695 0 15692 -15693 15694 252 -15696 0 15692 -15693 15694 252 15697 0 c 1-1 --> 0 c (-b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ b^{36, 7}_0 ∧ -p_252) -> (-b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ -b^{36, 8}_0) c in CNF: c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ p_252 ∨ -b^{36, 8}_2 c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ p_252 ∨ -b^{36, 8}_1 c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ p_252 ∨ -b^{36, 8}_0 c in DIMACS: 15692 15693 -15694 252 -15695 0 15692 15693 -15694 252 -15696 0 15692 15693 -15694 252 -15697 0 c 0-1 --> -1 c (-b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ -b^{36, 7}_0 ∧ -p_252) -> ( b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ b^{36, 8}_0) c in CNF: c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ p_252 ∨ b^{36, 8}_2 c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ p_252 ∨ -b^{36, 8}_1 c b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ p_252 ∨ b^{36, 8}_0 c in DIMACS: 15692 15693 15694 252 15695 0 15692 15693 15694 252 -15696 0 15692 15693 15694 252 15697 0 c -1-1 --> -2 c ( b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ b^{36, 7}_0 ∧ -p_252) -> ( b^{36, 8}_2 ∧ b^{36, 8}_1 ∧ -b^{36, 8}_0) c in CNF: c -b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ p_252 ∨ b^{36, 8}_2 c -b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ p_252 ∨ b^{36, 8}_1 c -b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ p_252 ∨ -b^{36, 8}_0 c in DIMACS: -15692 15693 -15694 252 15695 0 -15692 15693 -15694 252 15696 0 -15692 15693 -15694 252 -15697 0 c -2-1 --> break c ( b^{36, 7}_2 ∧ b^{36, 7}_1 ∧ -b^{36, 7}_0 ∧ -p_252) -> break c in CNF: c -b^{36, 7}_2 ∨ -b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ p_252 ∨ break c in DIMACS: -15692 -15693 15694 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 7}_2 ∧ -b^{36, 7}_1 ∧ -b^{36, 7}_0 ∧ true) c in CNF: c -b^{36, 7}_2 ∨ b^{36, 7}_1 ∨ b^{36, 7}_0 ∨ false c in DIMACS: -15692 15693 15694 0 c 3 does not represent an automaton state. c -(-b^{36, 7}_2 ∧ b^{36, 7}_1 ∧ b^{36, 7}_0 ∧ true) c in CNF: c b^{36, 7}_2 ∨ -b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ false c in DIMACS: 15692 -15693 -15694 0 c -3 does not represent an automaton state. c -( b^{36, 7}_2 ∧ b^{36, 7}_1 ∧ b^{36, 7}_0 ∧ true) c in CNF: c -b^{36, 7}_2 ∨ -b^{36, 7}_1 ∨ -b^{36, 7}_0 ∨ false c in DIMACS: -15692 -15693 -15694 0 c i = 8 c -2+1 --> -1 c ( b^{36, 8}_2 ∧ b^{36, 8}_1 ∧ -b^{36, 8}_0 ∧ p_288) -> ( b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ b^{36, 9}_0) c in CNF: c -b^{36, 8}_2 ∨ -b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ -p_288 ∨ b^{36, 9}_2 c -b^{36, 8}_2 ∨ -b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ -p_288 ∨ -b^{36, 9}_1 c -b^{36, 8}_2 ∨ -b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ -p_288 ∨ b^{36, 9}_0 c in DIMACS: -15695 -15696 15697 -288 15698 0 -15695 -15696 15697 -288 -15699 0 -15695 -15696 15697 -288 15700 0 c -1+1 --> 0 c ( b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ b^{36, 8}_0 ∧ p_288) -> (-b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ -b^{36, 9}_0) c in CNF: c -b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ -p_288 ∨ -b^{36, 9}_2 c -b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ -p_288 ∨ -b^{36, 9}_1 c -b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ -p_288 ∨ -b^{36, 9}_0 c in DIMACS: -15695 15696 -15697 -288 -15698 0 -15695 15696 -15697 -288 -15699 0 -15695 15696 -15697 -288 -15700 0 c 0+1 --> 1 c (-b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ -b^{36, 8}_0 ∧ p_288) -> (-b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ b^{36, 9}_0) c in CNF: c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ -p_288 ∨ -b^{36, 9}_2 c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ -p_288 ∨ -b^{36, 9}_1 c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ -p_288 ∨ b^{36, 9}_0 c in DIMACS: 15695 15696 15697 -288 -15698 0 15695 15696 15697 -288 -15699 0 15695 15696 15697 -288 15700 0 c 1+1 --> 2 c (-b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ b^{36, 8}_0 ∧ p_288) -> (-b^{36, 9}_2 ∧ b^{36, 9}_1 ∧ -b^{36, 9}_0) c in CNF: c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ -p_288 ∨ -b^{36, 9}_2 c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ -p_288 ∨ b^{36, 9}_1 c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ -p_288 ∨ -b^{36, 9}_0 c in DIMACS: 15695 15696 -15697 -288 -15698 0 15695 15696 -15697 -288 15699 0 15695 15696 -15697 -288 -15700 0 c 2+1 --> break c (-b^{36, 8}_2 ∧ b^{36, 8}_1 ∧ -b^{36, 8}_0 ∧ p_288) -> break c in CNF: c b^{36, 8}_2 ∨ -b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ -p_288 ∨ break c in DIMACS: 15695 -15696 15697 -288 1162 0 c 2-1 --> 1 c (-b^{36, 8}_2 ∧ b^{36, 8}_1 ∧ -b^{36, 8}_0 ∧ -p_288) -> (-b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ b^{36, 9}_0) c in CNF: c b^{36, 8}_2 ∨ -b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ p_288 ∨ -b^{36, 9}_2 c b^{36, 8}_2 ∨ -b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ p_288 ∨ -b^{36, 9}_1 c b^{36, 8}_2 ∨ -b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ p_288 ∨ b^{36, 9}_0 c in DIMACS: 15695 -15696 15697 288 -15698 0 15695 -15696 15697 288 -15699 0 15695 -15696 15697 288 15700 0 c 1-1 --> 0 c (-b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ b^{36, 8}_0 ∧ -p_288) -> (-b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ -b^{36, 9}_0) c in CNF: c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ p_288 ∨ -b^{36, 9}_2 c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ p_288 ∨ -b^{36, 9}_1 c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ p_288 ∨ -b^{36, 9}_0 c in DIMACS: 15695 15696 -15697 288 -15698 0 15695 15696 -15697 288 -15699 0 15695 15696 -15697 288 -15700 0 c 0-1 --> -1 c (-b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ -b^{36, 8}_0 ∧ -p_288) -> ( b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ b^{36, 9}_0) c in CNF: c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ p_288 ∨ b^{36, 9}_2 c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ p_288 ∨ -b^{36, 9}_1 c b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ p_288 ∨ b^{36, 9}_0 c in DIMACS: 15695 15696 15697 288 15698 0 15695 15696 15697 288 -15699 0 15695 15696 15697 288 15700 0 c -1-1 --> -2 c ( b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ b^{36, 8}_0 ∧ -p_288) -> ( b^{36, 9}_2 ∧ b^{36, 9}_1 ∧ -b^{36, 9}_0) c in CNF: c -b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ p_288 ∨ b^{36, 9}_2 c -b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ p_288 ∨ b^{36, 9}_1 c -b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ p_288 ∨ -b^{36, 9}_0 c in DIMACS: -15695 15696 -15697 288 15698 0 -15695 15696 -15697 288 15699 0 -15695 15696 -15697 288 -15700 0 c -2-1 --> break c ( b^{36, 8}_2 ∧ b^{36, 8}_1 ∧ -b^{36, 8}_0 ∧ -p_288) -> break c in CNF: c -b^{36, 8}_2 ∨ -b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ p_288 ∨ break c in DIMACS: -15695 -15696 15697 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 8}_2 ∧ -b^{36, 8}_1 ∧ -b^{36, 8}_0 ∧ true) c in CNF: c -b^{36, 8}_2 ∨ b^{36, 8}_1 ∨ b^{36, 8}_0 ∨ false c in DIMACS: -15695 15696 15697 0 c 3 does not represent an automaton state. c -(-b^{36, 8}_2 ∧ b^{36, 8}_1 ∧ b^{36, 8}_0 ∧ true) c in CNF: c b^{36, 8}_2 ∨ -b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ false c in DIMACS: 15695 -15696 -15697 0 c -3 does not represent an automaton state. c -( b^{36, 8}_2 ∧ b^{36, 8}_1 ∧ b^{36, 8}_0 ∧ true) c in CNF: c -b^{36, 8}_2 ∨ -b^{36, 8}_1 ∨ -b^{36, 8}_0 ∨ false c in DIMACS: -15695 -15696 -15697 0 c i = 9 c -2+1 --> -1 c ( b^{36, 9}_2 ∧ b^{36, 9}_1 ∧ -b^{36, 9}_0 ∧ p_324) -> ( b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ b^{36, 10}_0) c in CNF: c -b^{36, 9}_2 ∨ -b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ -p_324 ∨ b^{36, 10}_2 c -b^{36, 9}_2 ∨ -b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ -p_324 ∨ -b^{36, 10}_1 c -b^{36, 9}_2 ∨ -b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ -p_324 ∨ b^{36, 10}_0 c in DIMACS: -15698 -15699 15700 -324 15701 0 -15698 -15699 15700 -324 -15702 0 -15698 -15699 15700 -324 15703 0 c -1+1 --> 0 c ( b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ b^{36, 9}_0 ∧ p_324) -> (-b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ -b^{36, 10}_0) c in CNF: c -b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ -p_324 ∨ -b^{36, 10}_2 c -b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ -p_324 ∨ -b^{36, 10}_1 c -b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ -p_324 ∨ -b^{36, 10}_0 c in DIMACS: -15698 15699 -15700 -324 -15701 0 -15698 15699 -15700 -324 -15702 0 -15698 15699 -15700 -324 -15703 0 c 0+1 --> 1 c (-b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ -b^{36, 9}_0 ∧ p_324) -> (-b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ b^{36, 10}_0) c in CNF: c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ -p_324 ∨ -b^{36, 10}_2 c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ -p_324 ∨ -b^{36, 10}_1 c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ -p_324 ∨ b^{36, 10}_0 c in DIMACS: 15698 15699 15700 -324 -15701 0 15698 15699 15700 -324 -15702 0 15698 15699 15700 -324 15703 0 c 1+1 --> 2 c (-b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ b^{36, 9}_0 ∧ p_324) -> (-b^{36, 10}_2 ∧ b^{36, 10}_1 ∧ -b^{36, 10}_0) c in CNF: c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ -p_324 ∨ -b^{36, 10}_2 c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ -p_324 ∨ b^{36, 10}_1 c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ -p_324 ∨ -b^{36, 10}_0 c in DIMACS: 15698 15699 -15700 -324 -15701 0 15698 15699 -15700 -324 15702 0 15698 15699 -15700 -324 -15703 0 c 2+1 --> break c (-b^{36, 9}_2 ∧ b^{36, 9}_1 ∧ -b^{36, 9}_0 ∧ p_324) -> break c in CNF: c b^{36, 9}_2 ∨ -b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ -p_324 ∨ break c in DIMACS: 15698 -15699 15700 -324 1162 0 c 2-1 --> 1 c (-b^{36, 9}_2 ∧ b^{36, 9}_1 ∧ -b^{36, 9}_0 ∧ -p_324) -> (-b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ b^{36, 10}_0) c in CNF: c b^{36, 9}_2 ∨ -b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ p_324 ∨ -b^{36, 10}_2 c b^{36, 9}_2 ∨ -b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ p_324 ∨ -b^{36, 10}_1 c b^{36, 9}_2 ∨ -b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ p_324 ∨ b^{36, 10}_0 c in DIMACS: 15698 -15699 15700 324 -15701 0 15698 -15699 15700 324 -15702 0 15698 -15699 15700 324 15703 0 c 1-1 --> 0 c (-b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ b^{36, 9}_0 ∧ -p_324) -> (-b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ -b^{36, 10}_0) c in CNF: c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ p_324 ∨ -b^{36, 10}_2 c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ p_324 ∨ -b^{36, 10}_1 c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ p_324 ∨ -b^{36, 10}_0 c in DIMACS: 15698 15699 -15700 324 -15701 0 15698 15699 -15700 324 -15702 0 15698 15699 -15700 324 -15703 0 c 0-1 --> -1 c (-b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ -b^{36, 9}_0 ∧ -p_324) -> ( b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ b^{36, 10}_0) c in CNF: c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ p_324 ∨ b^{36, 10}_2 c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ p_324 ∨ -b^{36, 10}_1 c b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ p_324 ∨ b^{36, 10}_0 c in DIMACS: 15698 15699 15700 324 15701 0 15698 15699 15700 324 -15702 0 15698 15699 15700 324 15703 0 c -1-1 --> -2 c ( b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ b^{36, 9}_0 ∧ -p_324) -> ( b^{36, 10}_2 ∧ b^{36, 10}_1 ∧ -b^{36, 10}_0) c in CNF: c -b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ p_324 ∨ b^{36, 10}_2 c -b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ p_324 ∨ b^{36, 10}_1 c -b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ p_324 ∨ -b^{36, 10}_0 c in DIMACS: -15698 15699 -15700 324 15701 0 -15698 15699 -15700 324 15702 0 -15698 15699 -15700 324 -15703 0 c -2-1 --> break c ( b^{36, 9}_2 ∧ b^{36, 9}_1 ∧ -b^{36, 9}_0 ∧ -p_324) -> break c in CNF: c -b^{36, 9}_2 ∨ -b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ p_324 ∨ break c in DIMACS: -15698 -15699 15700 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 9}_2 ∧ -b^{36, 9}_1 ∧ -b^{36, 9}_0 ∧ true) c in CNF: c -b^{36, 9}_2 ∨ b^{36, 9}_1 ∨ b^{36, 9}_0 ∨ false c in DIMACS: -15698 15699 15700 0 c 3 does not represent an automaton state. c -(-b^{36, 9}_2 ∧ b^{36, 9}_1 ∧ b^{36, 9}_0 ∧ true) c in CNF: c b^{36, 9}_2 ∨ -b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ false c in DIMACS: 15698 -15699 -15700 0 c -3 does not represent an automaton state. c -( b^{36, 9}_2 ∧ b^{36, 9}_1 ∧ b^{36, 9}_0 ∧ true) c in CNF: c -b^{36, 9}_2 ∨ -b^{36, 9}_1 ∨ -b^{36, 9}_0 ∨ false c in DIMACS: -15698 -15699 -15700 0 c i = 10 c -2+1 --> -1 c ( b^{36, 10}_2 ∧ b^{36, 10}_1 ∧ -b^{36, 10}_0 ∧ p_360) -> ( b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ b^{36, 11}_0) c in CNF: c -b^{36, 10}_2 ∨ -b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ -p_360 ∨ b^{36, 11}_2 c -b^{36, 10}_2 ∨ -b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ -p_360 ∨ -b^{36, 11}_1 c -b^{36, 10}_2 ∨ -b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ -p_360 ∨ b^{36, 11}_0 c in DIMACS: -15701 -15702 15703 -360 15704 0 -15701 -15702 15703 -360 -15705 0 -15701 -15702 15703 -360 15706 0 c -1+1 --> 0 c ( b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ b^{36, 10}_0 ∧ p_360) -> (-b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ -b^{36, 11}_0) c in CNF: c -b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ -p_360 ∨ -b^{36, 11}_2 c -b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ -p_360 ∨ -b^{36, 11}_1 c -b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ -p_360 ∨ -b^{36, 11}_0 c in DIMACS: -15701 15702 -15703 -360 -15704 0 -15701 15702 -15703 -360 -15705 0 -15701 15702 -15703 -360 -15706 0 c 0+1 --> 1 c (-b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ -b^{36, 10}_0 ∧ p_360) -> (-b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ b^{36, 11}_0) c in CNF: c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ -p_360 ∨ -b^{36, 11}_2 c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ -p_360 ∨ -b^{36, 11}_1 c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ -p_360 ∨ b^{36, 11}_0 c in DIMACS: 15701 15702 15703 -360 -15704 0 15701 15702 15703 -360 -15705 0 15701 15702 15703 -360 15706 0 c 1+1 --> 2 c (-b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ b^{36, 10}_0 ∧ p_360) -> (-b^{36, 11}_2 ∧ b^{36, 11}_1 ∧ -b^{36, 11}_0) c in CNF: c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ -p_360 ∨ -b^{36, 11}_2 c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ -p_360 ∨ b^{36, 11}_1 c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ -p_360 ∨ -b^{36, 11}_0 c in DIMACS: 15701 15702 -15703 -360 -15704 0 15701 15702 -15703 -360 15705 0 15701 15702 -15703 -360 -15706 0 c 2+1 --> break c (-b^{36, 10}_2 ∧ b^{36, 10}_1 ∧ -b^{36, 10}_0 ∧ p_360) -> break c in CNF: c b^{36, 10}_2 ∨ -b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ -p_360 ∨ break c in DIMACS: 15701 -15702 15703 -360 1162 0 c 2-1 --> 1 c (-b^{36, 10}_2 ∧ b^{36, 10}_1 ∧ -b^{36, 10}_0 ∧ -p_360) -> (-b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ b^{36, 11}_0) c in CNF: c b^{36, 10}_2 ∨ -b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ p_360 ∨ -b^{36, 11}_2 c b^{36, 10}_2 ∨ -b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ p_360 ∨ -b^{36, 11}_1 c b^{36, 10}_2 ∨ -b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ p_360 ∨ b^{36, 11}_0 c in DIMACS: 15701 -15702 15703 360 -15704 0 15701 -15702 15703 360 -15705 0 15701 -15702 15703 360 15706 0 c 1-1 --> 0 c (-b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ b^{36, 10}_0 ∧ -p_360) -> (-b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ -b^{36, 11}_0) c in CNF: c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ p_360 ∨ -b^{36, 11}_2 c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ p_360 ∨ -b^{36, 11}_1 c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ p_360 ∨ -b^{36, 11}_0 c in DIMACS: 15701 15702 -15703 360 -15704 0 15701 15702 -15703 360 -15705 0 15701 15702 -15703 360 -15706 0 c 0-1 --> -1 c (-b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ -b^{36, 10}_0 ∧ -p_360) -> ( b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ b^{36, 11}_0) c in CNF: c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ p_360 ∨ b^{36, 11}_2 c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ p_360 ∨ -b^{36, 11}_1 c b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ p_360 ∨ b^{36, 11}_0 c in DIMACS: 15701 15702 15703 360 15704 0 15701 15702 15703 360 -15705 0 15701 15702 15703 360 15706 0 c -1-1 --> -2 c ( b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ b^{36, 10}_0 ∧ -p_360) -> ( b^{36, 11}_2 ∧ b^{36, 11}_1 ∧ -b^{36, 11}_0) c in CNF: c -b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ p_360 ∨ b^{36, 11}_2 c -b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ p_360 ∨ b^{36, 11}_1 c -b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ p_360 ∨ -b^{36, 11}_0 c in DIMACS: -15701 15702 -15703 360 15704 0 -15701 15702 -15703 360 15705 0 -15701 15702 -15703 360 -15706 0 c -2-1 --> break c ( b^{36, 10}_2 ∧ b^{36, 10}_1 ∧ -b^{36, 10}_0 ∧ -p_360) -> break c in CNF: c -b^{36, 10}_2 ∨ -b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ p_360 ∨ break c in DIMACS: -15701 -15702 15703 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 10}_2 ∧ -b^{36, 10}_1 ∧ -b^{36, 10}_0 ∧ true) c in CNF: c -b^{36, 10}_2 ∨ b^{36, 10}_1 ∨ b^{36, 10}_0 ∨ false c in DIMACS: -15701 15702 15703 0 c 3 does not represent an automaton state. c -(-b^{36, 10}_2 ∧ b^{36, 10}_1 ∧ b^{36, 10}_0 ∧ true) c in CNF: c b^{36, 10}_2 ∨ -b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ false c in DIMACS: 15701 -15702 -15703 0 c -3 does not represent an automaton state. c -( b^{36, 10}_2 ∧ b^{36, 10}_1 ∧ b^{36, 10}_0 ∧ true) c in CNF: c -b^{36, 10}_2 ∨ -b^{36, 10}_1 ∨ -b^{36, 10}_0 ∨ false c in DIMACS: -15701 -15702 -15703 0 c i = 11 c -2+1 --> -1 c ( b^{36, 11}_2 ∧ b^{36, 11}_1 ∧ -b^{36, 11}_0 ∧ p_396) -> ( b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ b^{36, 12}_0) c in CNF: c -b^{36, 11}_2 ∨ -b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ -p_396 ∨ b^{36, 12}_2 c -b^{36, 11}_2 ∨ -b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ -p_396 ∨ -b^{36, 12}_1 c -b^{36, 11}_2 ∨ -b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ -p_396 ∨ b^{36, 12}_0 c in DIMACS: -15704 -15705 15706 -396 15707 0 -15704 -15705 15706 -396 -15708 0 -15704 -15705 15706 -396 15709 0 c -1+1 --> 0 c ( b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ b^{36, 11}_0 ∧ p_396) -> (-b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ -b^{36, 12}_0) c in CNF: c -b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ -p_396 ∨ -b^{36, 12}_2 c -b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ -p_396 ∨ -b^{36, 12}_1 c -b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ -p_396 ∨ -b^{36, 12}_0 c in DIMACS: -15704 15705 -15706 -396 -15707 0 -15704 15705 -15706 -396 -15708 0 -15704 15705 -15706 -396 -15709 0 c 0+1 --> 1 c (-b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ -b^{36, 11}_0 ∧ p_396) -> (-b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ b^{36, 12}_0) c in CNF: c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ -p_396 ∨ -b^{36, 12}_2 c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ -p_396 ∨ -b^{36, 12}_1 c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ -p_396 ∨ b^{36, 12}_0 c in DIMACS: 15704 15705 15706 -396 -15707 0 15704 15705 15706 -396 -15708 0 15704 15705 15706 -396 15709 0 c 1+1 --> 2 c (-b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ b^{36, 11}_0 ∧ p_396) -> (-b^{36, 12}_2 ∧ b^{36, 12}_1 ∧ -b^{36, 12}_0) c in CNF: c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ -p_396 ∨ -b^{36, 12}_2 c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ -p_396 ∨ b^{36, 12}_1 c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ -p_396 ∨ -b^{36, 12}_0 c in DIMACS: 15704 15705 -15706 -396 -15707 0 15704 15705 -15706 -396 15708 0 15704 15705 -15706 -396 -15709 0 c 2+1 --> break c (-b^{36, 11}_2 ∧ b^{36, 11}_1 ∧ -b^{36, 11}_0 ∧ p_396) -> break c in CNF: c b^{36, 11}_2 ∨ -b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ -p_396 ∨ break c in DIMACS: 15704 -15705 15706 -396 1162 0 c 2-1 --> 1 c (-b^{36, 11}_2 ∧ b^{36, 11}_1 ∧ -b^{36, 11}_0 ∧ -p_396) -> (-b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ b^{36, 12}_0) c in CNF: c b^{36, 11}_2 ∨ -b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ p_396 ∨ -b^{36, 12}_2 c b^{36, 11}_2 ∨ -b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ p_396 ∨ -b^{36, 12}_1 c b^{36, 11}_2 ∨ -b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ p_396 ∨ b^{36, 12}_0 c in DIMACS: 15704 -15705 15706 396 -15707 0 15704 -15705 15706 396 -15708 0 15704 -15705 15706 396 15709 0 c 1-1 --> 0 c (-b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ b^{36, 11}_0 ∧ -p_396) -> (-b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ -b^{36, 12}_0) c in CNF: c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ p_396 ∨ -b^{36, 12}_2 c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ p_396 ∨ -b^{36, 12}_1 c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ p_396 ∨ -b^{36, 12}_0 c in DIMACS: 15704 15705 -15706 396 -15707 0 15704 15705 -15706 396 -15708 0 15704 15705 -15706 396 -15709 0 c 0-1 --> -1 c (-b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ -b^{36, 11}_0 ∧ -p_396) -> ( b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ b^{36, 12}_0) c in CNF: c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ p_396 ∨ b^{36, 12}_2 c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ p_396 ∨ -b^{36, 12}_1 c b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ p_396 ∨ b^{36, 12}_0 c in DIMACS: 15704 15705 15706 396 15707 0 15704 15705 15706 396 -15708 0 15704 15705 15706 396 15709 0 c -1-1 --> -2 c ( b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ b^{36, 11}_0 ∧ -p_396) -> ( b^{36, 12}_2 ∧ b^{36, 12}_1 ∧ -b^{36, 12}_0) c in CNF: c -b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ p_396 ∨ b^{36, 12}_2 c -b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ p_396 ∨ b^{36, 12}_1 c -b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ p_396 ∨ -b^{36, 12}_0 c in DIMACS: -15704 15705 -15706 396 15707 0 -15704 15705 -15706 396 15708 0 -15704 15705 -15706 396 -15709 0 c -2-1 --> break c ( b^{36, 11}_2 ∧ b^{36, 11}_1 ∧ -b^{36, 11}_0 ∧ -p_396) -> break c in CNF: c -b^{36, 11}_2 ∨ -b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ p_396 ∨ break c in DIMACS: -15704 -15705 15706 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 11}_2 ∧ -b^{36, 11}_1 ∧ -b^{36, 11}_0 ∧ true) c in CNF: c -b^{36, 11}_2 ∨ b^{36, 11}_1 ∨ b^{36, 11}_0 ∨ false c in DIMACS: -15704 15705 15706 0 c 3 does not represent an automaton state. c -(-b^{36, 11}_2 ∧ b^{36, 11}_1 ∧ b^{36, 11}_0 ∧ true) c in CNF: c b^{36, 11}_2 ∨ -b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ false c in DIMACS: 15704 -15705 -15706 0 c -3 does not represent an automaton state. c -( b^{36, 11}_2 ∧ b^{36, 11}_1 ∧ b^{36, 11}_0 ∧ true) c in CNF: c -b^{36, 11}_2 ∨ -b^{36, 11}_1 ∨ -b^{36, 11}_0 ∨ false c in DIMACS: -15704 -15705 -15706 0 c i = 12 c -2+1 --> -1 c ( b^{36, 12}_2 ∧ b^{36, 12}_1 ∧ -b^{36, 12}_0 ∧ p_432) -> ( b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ b^{36, 13}_0) c in CNF: c -b^{36, 12}_2 ∨ -b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ -p_432 ∨ b^{36, 13}_2 c -b^{36, 12}_2 ∨ -b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ -p_432 ∨ -b^{36, 13}_1 c -b^{36, 12}_2 ∨ -b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ -p_432 ∨ b^{36, 13}_0 c in DIMACS: -15707 -15708 15709 -432 15710 0 -15707 -15708 15709 -432 -15711 0 -15707 -15708 15709 -432 15712 0 c -1+1 --> 0 c ( b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ b^{36, 12}_0 ∧ p_432) -> (-b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ -b^{36, 13}_0) c in CNF: c -b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ -p_432 ∨ -b^{36, 13}_2 c -b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ -p_432 ∨ -b^{36, 13}_1 c -b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ -p_432 ∨ -b^{36, 13}_0 c in DIMACS: -15707 15708 -15709 -432 -15710 0 -15707 15708 -15709 -432 -15711 0 -15707 15708 -15709 -432 -15712 0 c 0+1 --> 1 c (-b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ -b^{36, 12}_0 ∧ p_432) -> (-b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ b^{36, 13}_0) c in CNF: c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ -p_432 ∨ -b^{36, 13}_2 c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ -p_432 ∨ -b^{36, 13}_1 c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ -p_432 ∨ b^{36, 13}_0 c in DIMACS: 15707 15708 15709 -432 -15710 0 15707 15708 15709 -432 -15711 0 15707 15708 15709 -432 15712 0 c 1+1 --> 2 c (-b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ b^{36, 12}_0 ∧ p_432) -> (-b^{36, 13}_2 ∧ b^{36, 13}_1 ∧ -b^{36, 13}_0) c in CNF: c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ -p_432 ∨ -b^{36, 13}_2 c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ -p_432 ∨ b^{36, 13}_1 c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ -p_432 ∨ -b^{36, 13}_0 c in DIMACS: 15707 15708 -15709 -432 -15710 0 15707 15708 -15709 -432 15711 0 15707 15708 -15709 -432 -15712 0 c 2+1 --> break c (-b^{36, 12}_2 ∧ b^{36, 12}_1 ∧ -b^{36, 12}_0 ∧ p_432) -> break c in CNF: c b^{36, 12}_2 ∨ -b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ -p_432 ∨ break c in DIMACS: 15707 -15708 15709 -432 1162 0 c 2-1 --> 1 c (-b^{36, 12}_2 ∧ b^{36, 12}_1 ∧ -b^{36, 12}_0 ∧ -p_432) -> (-b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ b^{36, 13}_0) c in CNF: c b^{36, 12}_2 ∨ -b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ p_432 ∨ -b^{36, 13}_2 c b^{36, 12}_2 ∨ -b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ p_432 ∨ -b^{36, 13}_1 c b^{36, 12}_2 ∨ -b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ p_432 ∨ b^{36, 13}_0 c in DIMACS: 15707 -15708 15709 432 -15710 0 15707 -15708 15709 432 -15711 0 15707 -15708 15709 432 15712 0 c 1-1 --> 0 c (-b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ b^{36, 12}_0 ∧ -p_432) -> (-b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ -b^{36, 13}_0) c in CNF: c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ p_432 ∨ -b^{36, 13}_2 c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ p_432 ∨ -b^{36, 13}_1 c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ p_432 ∨ -b^{36, 13}_0 c in DIMACS: 15707 15708 -15709 432 -15710 0 15707 15708 -15709 432 -15711 0 15707 15708 -15709 432 -15712 0 c 0-1 --> -1 c (-b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ -b^{36, 12}_0 ∧ -p_432) -> ( b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ b^{36, 13}_0) c in CNF: c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ p_432 ∨ b^{36, 13}_2 c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ p_432 ∨ -b^{36, 13}_1 c b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ p_432 ∨ b^{36, 13}_0 c in DIMACS: 15707 15708 15709 432 15710 0 15707 15708 15709 432 -15711 0 15707 15708 15709 432 15712 0 c -1-1 --> -2 c ( b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ b^{36, 12}_0 ∧ -p_432) -> ( b^{36, 13}_2 ∧ b^{36, 13}_1 ∧ -b^{36, 13}_0) c in CNF: c -b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ p_432 ∨ b^{36, 13}_2 c -b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ p_432 ∨ b^{36, 13}_1 c -b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ p_432 ∨ -b^{36, 13}_0 c in DIMACS: -15707 15708 -15709 432 15710 0 -15707 15708 -15709 432 15711 0 -15707 15708 -15709 432 -15712 0 c -2-1 --> break c ( b^{36, 12}_2 ∧ b^{36, 12}_1 ∧ -b^{36, 12}_0 ∧ -p_432) -> break c in CNF: c -b^{36, 12}_2 ∨ -b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ p_432 ∨ break c in DIMACS: -15707 -15708 15709 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 12}_2 ∧ -b^{36, 12}_1 ∧ -b^{36, 12}_0 ∧ true) c in CNF: c -b^{36, 12}_2 ∨ b^{36, 12}_1 ∨ b^{36, 12}_0 ∨ false c in DIMACS: -15707 15708 15709 0 c 3 does not represent an automaton state. c -(-b^{36, 12}_2 ∧ b^{36, 12}_1 ∧ b^{36, 12}_0 ∧ true) c in CNF: c b^{36, 12}_2 ∨ -b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ false c in DIMACS: 15707 -15708 -15709 0 c -3 does not represent an automaton state. c -( b^{36, 12}_2 ∧ b^{36, 12}_1 ∧ b^{36, 12}_0 ∧ true) c in CNF: c -b^{36, 12}_2 ∨ -b^{36, 12}_1 ∨ -b^{36, 12}_0 ∨ false c in DIMACS: -15707 -15708 -15709 0 c i = 13 c -2+1 --> -1 c ( b^{36, 13}_2 ∧ b^{36, 13}_1 ∧ -b^{36, 13}_0 ∧ p_468) -> ( b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ b^{36, 14}_0) c in CNF: c -b^{36, 13}_2 ∨ -b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ -p_468 ∨ b^{36, 14}_2 c -b^{36, 13}_2 ∨ -b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ -p_468 ∨ -b^{36, 14}_1 c -b^{36, 13}_2 ∨ -b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ -p_468 ∨ b^{36, 14}_0 c in DIMACS: -15710 -15711 15712 -468 15713 0 -15710 -15711 15712 -468 -15714 0 -15710 -15711 15712 -468 15715 0 c -1+1 --> 0 c ( b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ b^{36, 13}_0 ∧ p_468) -> (-b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ -b^{36, 14}_0) c in CNF: c -b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ -p_468 ∨ -b^{36, 14}_2 c -b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ -p_468 ∨ -b^{36, 14}_1 c -b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ -p_468 ∨ -b^{36, 14}_0 c in DIMACS: -15710 15711 -15712 -468 -15713 0 -15710 15711 -15712 -468 -15714 0 -15710 15711 -15712 -468 -15715 0 c 0+1 --> 1 c (-b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ -b^{36, 13}_0 ∧ p_468) -> (-b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ b^{36, 14}_0) c in CNF: c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ -p_468 ∨ -b^{36, 14}_2 c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ -p_468 ∨ -b^{36, 14}_1 c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ -p_468 ∨ b^{36, 14}_0 c in DIMACS: 15710 15711 15712 -468 -15713 0 15710 15711 15712 -468 -15714 0 15710 15711 15712 -468 15715 0 c 1+1 --> 2 c (-b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ b^{36, 13}_0 ∧ p_468) -> (-b^{36, 14}_2 ∧ b^{36, 14}_1 ∧ -b^{36, 14}_0) c in CNF: c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ -p_468 ∨ -b^{36, 14}_2 c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ -p_468 ∨ b^{36, 14}_1 c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ -p_468 ∨ -b^{36, 14}_0 c in DIMACS: 15710 15711 -15712 -468 -15713 0 15710 15711 -15712 -468 15714 0 15710 15711 -15712 -468 -15715 0 c 2+1 --> break c (-b^{36, 13}_2 ∧ b^{36, 13}_1 ∧ -b^{36, 13}_0 ∧ p_468) -> break c in CNF: c b^{36, 13}_2 ∨ -b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ -p_468 ∨ break c in DIMACS: 15710 -15711 15712 -468 1162 0 c 2-1 --> 1 c (-b^{36, 13}_2 ∧ b^{36, 13}_1 ∧ -b^{36, 13}_0 ∧ -p_468) -> (-b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ b^{36, 14}_0) c in CNF: c b^{36, 13}_2 ∨ -b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ p_468 ∨ -b^{36, 14}_2 c b^{36, 13}_2 ∨ -b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ p_468 ∨ -b^{36, 14}_1 c b^{36, 13}_2 ∨ -b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ p_468 ∨ b^{36, 14}_0 c in DIMACS: 15710 -15711 15712 468 -15713 0 15710 -15711 15712 468 -15714 0 15710 -15711 15712 468 15715 0 c 1-1 --> 0 c (-b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ b^{36, 13}_0 ∧ -p_468) -> (-b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ -b^{36, 14}_0) c in CNF: c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ p_468 ∨ -b^{36, 14}_2 c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ p_468 ∨ -b^{36, 14}_1 c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ p_468 ∨ -b^{36, 14}_0 c in DIMACS: 15710 15711 -15712 468 -15713 0 15710 15711 -15712 468 -15714 0 15710 15711 -15712 468 -15715 0 c 0-1 --> -1 c (-b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ -b^{36, 13}_0 ∧ -p_468) -> ( b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ b^{36, 14}_0) c in CNF: c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ p_468 ∨ b^{36, 14}_2 c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ p_468 ∨ -b^{36, 14}_1 c b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ p_468 ∨ b^{36, 14}_0 c in DIMACS: 15710 15711 15712 468 15713 0 15710 15711 15712 468 -15714 0 15710 15711 15712 468 15715 0 c -1-1 --> -2 c ( b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ b^{36, 13}_0 ∧ -p_468) -> ( b^{36, 14}_2 ∧ b^{36, 14}_1 ∧ -b^{36, 14}_0) c in CNF: c -b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ p_468 ∨ b^{36, 14}_2 c -b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ p_468 ∨ b^{36, 14}_1 c -b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ p_468 ∨ -b^{36, 14}_0 c in DIMACS: -15710 15711 -15712 468 15713 0 -15710 15711 -15712 468 15714 0 -15710 15711 -15712 468 -15715 0 c -2-1 --> break c ( b^{36, 13}_2 ∧ b^{36, 13}_1 ∧ -b^{36, 13}_0 ∧ -p_468) -> break c in CNF: c -b^{36, 13}_2 ∨ -b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ p_468 ∨ break c in DIMACS: -15710 -15711 15712 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 13}_2 ∧ -b^{36, 13}_1 ∧ -b^{36, 13}_0 ∧ true) c in CNF: c -b^{36, 13}_2 ∨ b^{36, 13}_1 ∨ b^{36, 13}_0 ∨ false c in DIMACS: -15710 15711 15712 0 c 3 does not represent an automaton state. c -(-b^{36, 13}_2 ∧ b^{36, 13}_1 ∧ b^{36, 13}_0 ∧ true) c in CNF: c b^{36, 13}_2 ∨ -b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ false c in DIMACS: 15710 -15711 -15712 0 c -3 does not represent an automaton state. c -( b^{36, 13}_2 ∧ b^{36, 13}_1 ∧ b^{36, 13}_0 ∧ true) c in CNF: c -b^{36, 13}_2 ∨ -b^{36, 13}_1 ∨ -b^{36, 13}_0 ∨ false c in DIMACS: -15710 -15711 -15712 0 c i = 14 c -2+1 --> -1 c ( b^{36, 14}_2 ∧ b^{36, 14}_1 ∧ -b^{36, 14}_0 ∧ p_504) -> ( b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ b^{36, 15}_0) c in CNF: c -b^{36, 14}_2 ∨ -b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ -p_504 ∨ b^{36, 15}_2 c -b^{36, 14}_2 ∨ -b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ -p_504 ∨ -b^{36, 15}_1 c -b^{36, 14}_2 ∨ -b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ -p_504 ∨ b^{36, 15}_0 c in DIMACS: -15713 -15714 15715 -504 15716 0 -15713 -15714 15715 -504 -15717 0 -15713 -15714 15715 -504 15718 0 c -1+1 --> 0 c ( b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ b^{36, 14}_0 ∧ p_504) -> (-b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ -b^{36, 15}_0) c in CNF: c -b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ -p_504 ∨ -b^{36, 15}_2 c -b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ -p_504 ∨ -b^{36, 15}_1 c -b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ -p_504 ∨ -b^{36, 15}_0 c in DIMACS: -15713 15714 -15715 -504 -15716 0 -15713 15714 -15715 -504 -15717 0 -15713 15714 -15715 -504 -15718 0 c 0+1 --> 1 c (-b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ -b^{36, 14}_0 ∧ p_504) -> (-b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ b^{36, 15}_0) c in CNF: c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ -p_504 ∨ -b^{36, 15}_2 c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ -p_504 ∨ -b^{36, 15}_1 c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ -p_504 ∨ b^{36, 15}_0 c in DIMACS: 15713 15714 15715 -504 -15716 0 15713 15714 15715 -504 -15717 0 15713 15714 15715 -504 15718 0 c 1+1 --> 2 c (-b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ b^{36, 14}_0 ∧ p_504) -> (-b^{36, 15}_2 ∧ b^{36, 15}_1 ∧ -b^{36, 15}_0) c in CNF: c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ -p_504 ∨ -b^{36, 15}_2 c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ -p_504 ∨ b^{36, 15}_1 c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ -p_504 ∨ -b^{36, 15}_0 c in DIMACS: 15713 15714 -15715 -504 -15716 0 15713 15714 -15715 -504 15717 0 15713 15714 -15715 -504 -15718 0 c 2+1 --> break c (-b^{36, 14}_2 ∧ b^{36, 14}_1 ∧ -b^{36, 14}_0 ∧ p_504) -> break c in CNF: c b^{36, 14}_2 ∨ -b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ -p_504 ∨ break c in DIMACS: 15713 -15714 15715 -504 1162 0 c 2-1 --> 1 c (-b^{36, 14}_2 ∧ b^{36, 14}_1 ∧ -b^{36, 14}_0 ∧ -p_504) -> (-b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ b^{36, 15}_0) c in CNF: c b^{36, 14}_2 ∨ -b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ p_504 ∨ -b^{36, 15}_2 c b^{36, 14}_2 ∨ -b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ p_504 ∨ -b^{36, 15}_1 c b^{36, 14}_2 ∨ -b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ p_504 ∨ b^{36, 15}_0 c in DIMACS: 15713 -15714 15715 504 -15716 0 15713 -15714 15715 504 -15717 0 15713 -15714 15715 504 15718 0 c 1-1 --> 0 c (-b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ b^{36, 14}_0 ∧ -p_504) -> (-b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ -b^{36, 15}_0) c in CNF: c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ p_504 ∨ -b^{36, 15}_2 c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ p_504 ∨ -b^{36, 15}_1 c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ p_504 ∨ -b^{36, 15}_0 c in DIMACS: 15713 15714 -15715 504 -15716 0 15713 15714 -15715 504 -15717 0 15713 15714 -15715 504 -15718 0 c 0-1 --> -1 c (-b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ -b^{36, 14}_0 ∧ -p_504) -> ( b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ b^{36, 15}_0) c in CNF: c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ p_504 ∨ b^{36, 15}_2 c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ p_504 ∨ -b^{36, 15}_1 c b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ p_504 ∨ b^{36, 15}_0 c in DIMACS: 15713 15714 15715 504 15716 0 15713 15714 15715 504 -15717 0 15713 15714 15715 504 15718 0 c -1-1 --> -2 c ( b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ b^{36, 14}_0 ∧ -p_504) -> ( b^{36, 15}_2 ∧ b^{36, 15}_1 ∧ -b^{36, 15}_0) c in CNF: c -b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ p_504 ∨ b^{36, 15}_2 c -b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ p_504 ∨ b^{36, 15}_1 c -b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ p_504 ∨ -b^{36, 15}_0 c in DIMACS: -15713 15714 -15715 504 15716 0 -15713 15714 -15715 504 15717 0 -15713 15714 -15715 504 -15718 0 c -2-1 --> break c ( b^{36, 14}_2 ∧ b^{36, 14}_1 ∧ -b^{36, 14}_0 ∧ -p_504) -> break c in CNF: c -b^{36, 14}_2 ∨ -b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ p_504 ∨ break c in DIMACS: -15713 -15714 15715 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 14}_2 ∧ -b^{36, 14}_1 ∧ -b^{36, 14}_0 ∧ true) c in CNF: c -b^{36, 14}_2 ∨ b^{36, 14}_1 ∨ b^{36, 14}_0 ∨ false c in DIMACS: -15713 15714 15715 0 c 3 does not represent an automaton state. c -(-b^{36, 14}_2 ∧ b^{36, 14}_1 ∧ b^{36, 14}_0 ∧ true) c in CNF: c b^{36, 14}_2 ∨ -b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ false c in DIMACS: 15713 -15714 -15715 0 c -3 does not represent an automaton state. c -( b^{36, 14}_2 ∧ b^{36, 14}_1 ∧ b^{36, 14}_0 ∧ true) c in CNF: c -b^{36, 14}_2 ∨ -b^{36, 14}_1 ∨ -b^{36, 14}_0 ∨ false c in DIMACS: -15713 -15714 -15715 0 c i = 15 c -2+1 --> -1 c ( b^{36, 15}_2 ∧ b^{36, 15}_1 ∧ -b^{36, 15}_0 ∧ p_540) -> ( b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ b^{36, 16}_0) c in CNF: c -b^{36, 15}_2 ∨ -b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ -p_540 ∨ b^{36, 16}_2 c -b^{36, 15}_2 ∨ -b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ -p_540 ∨ -b^{36, 16}_1 c -b^{36, 15}_2 ∨ -b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ -p_540 ∨ b^{36, 16}_0 c in DIMACS: -15716 -15717 15718 -540 15719 0 -15716 -15717 15718 -540 -15720 0 -15716 -15717 15718 -540 15721 0 c -1+1 --> 0 c ( b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ b^{36, 15}_0 ∧ p_540) -> (-b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ -b^{36, 16}_0) c in CNF: c -b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ -p_540 ∨ -b^{36, 16}_2 c -b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ -p_540 ∨ -b^{36, 16}_1 c -b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ -p_540 ∨ -b^{36, 16}_0 c in DIMACS: -15716 15717 -15718 -540 -15719 0 -15716 15717 -15718 -540 -15720 0 -15716 15717 -15718 -540 -15721 0 c 0+1 --> 1 c (-b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ -b^{36, 15}_0 ∧ p_540) -> (-b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ b^{36, 16}_0) c in CNF: c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ -p_540 ∨ -b^{36, 16}_2 c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ -p_540 ∨ -b^{36, 16}_1 c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ -p_540 ∨ b^{36, 16}_0 c in DIMACS: 15716 15717 15718 -540 -15719 0 15716 15717 15718 -540 -15720 0 15716 15717 15718 -540 15721 0 c 1+1 --> 2 c (-b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ b^{36, 15}_0 ∧ p_540) -> (-b^{36, 16}_2 ∧ b^{36, 16}_1 ∧ -b^{36, 16}_0) c in CNF: c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ -p_540 ∨ -b^{36, 16}_2 c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ -p_540 ∨ b^{36, 16}_1 c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ -p_540 ∨ -b^{36, 16}_0 c in DIMACS: 15716 15717 -15718 -540 -15719 0 15716 15717 -15718 -540 15720 0 15716 15717 -15718 -540 -15721 0 c 2+1 --> break c (-b^{36, 15}_2 ∧ b^{36, 15}_1 ∧ -b^{36, 15}_0 ∧ p_540) -> break c in CNF: c b^{36, 15}_2 ∨ -b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ -p_540 ∨ break c in DIMACS: 15716 -15717 15718 -540 1162 0 c 2-1 --> 1 c (-b^{36, 15}_2 ∧ b^{36, 15}_1 ∧ -b^{36, 15}_0 ∧ -p_540) -> (-b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ b^{36, 16}_0) c in CNF: c b^{36, 15}_2 ∨ -b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ p_540 ∨ -b^{36, 16}_2 c b^{36, 15}_2 ∨ -b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ p_540 ∨ -b^{36, 16}_1 c b^{36, 15}_2 ∨ -b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ p_540 ∨ b^{36, 16}_0 c in DIMACS: 15716 -15717 15718 540 -15719 0 15716 -15717 15718 540 -15720 0 15716 -15717 15718 540 15721 0 c 1-1 --> 0 c (-b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ b^{36, 15}_0 ∧ -p_540) -> (-b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ -b^{36, 16}_0) c in CNF: c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ p_540 ∨ -b^{36, 16}_2 c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ p_540 ∨ -b^{36, 16}_1 c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ p_540 ∨ -b^{36, 16}_0 c in DIMACS: 15716 15717 -15718 540 -15719 0 15716 15717 -15718 540 -15720 0 15716 15717 -15718 540 -15721 0 c 0-1 --> -1 c (-b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ -b^{36, 15}_0 ∧ -p_540) -> ( b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ b^{36, 16}_0) c in CNF: c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ p_540 ∨ b^{36, 16}_2 c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ p_540 ∨ -b^{36, 16}_1 c b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ p_540 ∨ b^{36, 16}_0 c in DIMACS: 15716 15717 15718 540 15719 0 15716 15717 15718 540 -15720 0 15716 15717 15718 540 15721 0 c -1-1 --> -2 c ( b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ b^{36, 15}_0 ∧ -p_540) -> ( b^{36, 16}_2 ∧ b^{36, 16}_1 ∧ -b^{36, 16}_0) c in CNF: c -b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ p_540 ∨ b^{36, 16}_2 c -b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ p_540 ∨ b^{36, 16}_1 c -b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ p_540 ∨ -b^{36, 16}_0 c in DIMACS: -15716 15717 -15718 540 15719 0 -15716 15717 -15718 540 15720 0 -15716 15717 -15718 540 -15721 0 c -2-1 --> break c ( b^{36, 15}_2 ∧ b^{36, 15}_1 ∧ -b^{36, 15}_0 ∧ -p_540) -> break c in CNF: c -b^{36, 15}_2 ∨ -b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ p_540 ∨ break c in DIMACS: -15716 -15717 15718 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 15}_2 ∧ -b^{36, 15}_1 ∧ -b^{36, 15}_0 ∧ true) c in CNF: c -b^{36, 15}_2 ∨ b^{36, 15}_1 ∨ b^{36, 15}_0 ∨ false c in DIMACS: -15716 15717 15718 0 c 3 does not represent an automaton state. c -(-b^{36, 15}_2 ∧ b^{36, 15}_1 ∧ b^{36, 15}_0 ∧ true) c in CNF: c b^{36, 15}_2 ∨ -b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ false c in DIMACS: 15716 -15717 -15718 0 c -3 does not represent an automaton state. c -( b^{36, 15}_2 ∧ b^{36, 15}_1 ∧ b^{36, 15}_0 ∧ true) c in CNF: c -b^{36, 15}_2 ∨ -b^{36, 15}_1 ∨ -b^{36, 15}_0 ∨ false c in DIMACS: -15716 -15717 -15718 0 c i = 16 c -2+1 --> -1 c ( b^{36, 16}_2 ∧ b^{36, 16}_1 ∧ -b^{36, 16}_0 ∧ p_576) -> ( b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ b^{36, 17}_0) c in CNF: c -b^{36, 16}_2 ∨ -b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ -p_576 ∨ b^{36, 17}_2 c -b^{36, 16}_2 ∨ -b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ -p_576 ∨ -b^{36, 17}_1 c -b^{36, 16}_2 ∨ -b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ -p_576 ∨ b^{36, 17}_0 c in DIMACS: -15719 -15720 15721 -576 15722 0 -15719 -15720 15721 -576 -15723 0 -15719 -15720 15721 -576 15724 0 c -1+1 --> 0 c ( b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ b^{36, 16}_0 ∧ p_576) -> (-b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ -b^{36, 17}_0) c in CNF: c -b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ -p_576 ∨ -b^{36, 17}_2 c -b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ -p_576 ∨ -b^{36, 17}_1 c -b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ -p_576 ∨ -b^{36, 17}_0 c in DIMACS: -15719 15720 -15721 -576 -15722 0 -15719 15720 -15721 -576 -15723 0 -15719 15720 -15721 -576 -15724 0 c 0+1 --> 1 c (-b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ -b^{36, 16}_0 ∧ p_576) -> (-b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ b^{36, 17}_0) c in CNF: c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ -p_576 ∨ -b^{36, 17}_2 c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ -p_576 ∨ -b^{36, 17}_1 c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ -p_576 ∨ b^{36, 17}_0 c in DIMACS: 15719 15720 15721 -576 -15722 0 15719 15720 15721 -576 -15723 0 15719 15720 15721 -576 15724 0 c 1+1 --> 2 c (-b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ b^{36, 16}_0 ∧ p_576) -> (-b^{36, 17}_2 ∧ b^{36, 17}_1 ∧ -b^{36, 17}_0) c in CNF: c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ -p_576 ∨ -b^{36, 17}_2 c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ -p_576 ∨ b^{36, 17}_1 c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ -p_576 ∨ -b^{36, 17}_0 c in DIMACS: 15719 15720 -15721 -576 -15722 0 15719 15720 -15721 -576 15723 0 15719 15720 -15721 -576 -15724 0 c 2+1 --> break c (-b^{36, 16}_2 ∧ b^{36, 16}_1 ∧ -b^{36, 16}_0 ∧ p_576) -> break c in CNF: c b^{36, 16}_2 ∨ -b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ -p_576 ∨ break c in DIMACS: 15719 -15720 15721 -576 1162 0 c 2-1 --> 1 c (-b^{36, 16}_2 ∧ b^{36, 16}_1 ∧ -b^{36, 16}_0 ∧ -p_576) -> (-b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ b^{36, 17}_0) c in CNF: c b^{36, 16}_2 ∨ -b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ p_576 ∨ -b^{36, 17}_2 c b^{36, 16}_2 ∨ -b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ p_576 ∨ -b^{36, 17}_1 c b^{36, 16}_2 ∨ -b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ p_576 ∨ b^{36, 17}_0 c in DIMACS: 15719 -15720 15721 576 -15722 0 15719 -15720 15721 576 -15723 0 15719 -15720 15721 576 15724 0 c 1-1 --> 0 c (-b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ b^{36, 16}_0 ∧ -p_576) -> (-b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ -b^{36, 17}_0) c in CNF: c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ p_576 ∨ -b^{36, 17}_2 c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ p_576 ∨ -b^{36, 17}_1 c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ p_576 ∨ -b^{36, 17}_0 c in DIMACS: 15719 15720 -15721 576 -15722 0 15719 15720 -15721 576 -15723 0 15719 15720 -15721 576 -15724 0 c 0-1 --> -1 c (-b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ -b^{36, 16}_0 ∧ -p_576) -> ( b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ b^{36, 17}_0) c in CNF: c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ p_576 ∨ b^{36, 17}_2 c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ p_576 ∨ -b^{36, 17}_1 c b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ p_576 ∨ b^{36, 17}_0 c in DIMACS: 15719 15720 15721 576 15722 0 15719 15720 15721 576 -15723 0 15719 15720 15721 576 15724 0 c -1-1 --> -2 c ( b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ b^{36, 16}_0 ∧ -p_576) -> ( b^{36, 17}_2 ∧ b^{36, 17}_1 ∧ -b^{36, 17}_0) c in CNF: c -b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ p_576 ∨ b^{36, 17}_2 c -b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ p_576 ∨ b^{36, 17}_1 c -b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ p_576 ∨ -b^{36, 17}_0 c in DIMACS: -15719 15720 -15721 576 15722 0 -15719 15720 -15721 576 15723 0 -15719 15720 -15721 576 -15724 0 c -2-1 --> break c ( b^{36, 16}_2 ∧ b^{36, 16}_1 ∧ -b^{36, 16}_0 ∧ -p_576) -> break c in CNF: c -b^{36, 16}_2 ∨ -b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ p_576 ∨ break c in DIMACS: -15719 -15720 15721 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 16}_2 ∧ -b^{36, 16}_1 ∧ -b^{36, 16}_0 ∧ true) c in CNF: c -b^{36, 16}_2 ∨ b^{36, 16}_1 ∨ b^{36, 16}_0 ∨ false c in DIMACS: -15719 15720 15721 0 c 3 does not represent an automaton state. c -(-b^{36, 16}_2 ∧ b^{36, 16}_1 ∧ b^{36, 16}_0 ∧ true) c in CNF: c b^{36, 16}_2 ∨ -b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ false c in DIMACS: 15719 -15720 -15721 0 c -3 does not represent an automaton state. c -( b^{36, 16}_2 ∧ b^{36, 16}_1 ∧ b^{36, 16}_0 ∧ true) c in CNF: c -b^{36, 16}_2 ∨ -b^{36, 16}_1 ∨ -b^{36, 16}_0 ∨ false c in DIMACS: -15719 -15720 -15721 0 c i = 17 c -2+1 --> -1 c ( b^{36, 17}_2 ∧ b^{36, 17}_1 ∧ -b^{36, 17}_0 ∧ p_612) -> ( b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ b^{36, 18}_0) c in CNF: c -b^{36, 17}_2 ∨ -b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ -p_612 ∨ b^{36, 18}_2 c -b^{36, 17}_2 ∨ -b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ -p_612 ∨ -b^{36, 18}_1 c -b^{36, 17}_2 ∨ -b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ -p_612 ∨ b^{36, 18}_0 c in DIMACS: -15722 -15723 15724 -612 15725 0 -15722 -15723 15724 -612 -15726 0 -15722 -15723 15724 -612 15727 0 c -1+1 --> 0 c ( b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ b^{36, 17}_0 ∧ p_612) -> (-b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ -b^{36, 18}_0) c in CNF: c -b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ -p_612 ∨ -b^{36, 18}_2 c -b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ -p_612 ∨ -b^{36, 18}_1 c -b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ -p_612 ∨ -b^{36, 18}_0 c in DIMACS: -15722 15723 -15724 -612 -15725 0 -15722 15723 -15724 -612 -15726 0 -15722 15723 -15724 -612 -15727 0 c 0+1 --> 1 c (-b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ -b^{36, 17}_0 ∧ p_612) -> (-b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ b^{36, 18}_0) c in CNF: c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ -p_612 ∨ -b^{36, 18}_2 c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ -p_612 ∨ -b^{36, 18}_1 c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ -p_612 ∨ b^{36, 18}_0 c in DIMACS: 15722 15723 15724 -612 -15725 0 15722 15723 15724 -612 -15726 0 15722 15723 15724 -612 15727 0 c 1+1 --> 2 c (-b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ b^{36, 17}_0 ∧ p_612) -> (-b^{36, 18}_2 ∧ b^{36, 18}_1 ∧ -b^{36, 18}_0) c in CNF: c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ -p_612 ∨ -b^{36, 18}_2 c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ -p_612 ∨ b^{36, 18}_1 c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ -p_612 ∨ -b^{36, 18}_0 c in DIMACS: 15722 15723 -15724 -612 -15725 0 15722 15723 -15724 -612 15726 0 15722 15723 -15724 -612 -15727 0 c 2+1 --> break c (-b^{36, 17}_2 ∧ b^{36, 17}_1 ∧ -b^{36, 17}_0 ∧ p_612) -> break c in CNF: c b^{36, 17}_2 ∨ -b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ -p_612 ∨ break c in DIMACS: 15722 -15723 15724 -612 1162 0 c 2-1 --> 1 c (-b^{36, 17}_2 ∧ b^{36, 17}_1 ∧ -b^{36, 17}_0 ∧ -p_612) -> (-b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ b^{36, 18}_0) c in CNF: c b^{36, 17}_2 ∨ -b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ p_612 ∨ -b^{36, 18}_2 c b^{36, 17}_2 ∨ -b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ p_612 ∨ -b^{36, 18}_1 c b^{36, 17}_2 ∨ -b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ p_612 ∨ b^{36, 18}_0 c in DIMACS: 15722 -15723 15724 612 -15725 0 15722 -15723 15724 612 -15726 0 15722 -15723 15724 612 15727 0 c 1-1 --> 0 c (-b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ b^{36, 17}_0 ∧ -p_612) -> (-b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ -b^{36, 18}_0) c in CNF: c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ p_612 ∨ -b^{36, 18}_2 c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ p_612 ∨ -b^{36, 18}_1 c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ p_612 ∨ -b^{36, 18}_0 c in DIMACS: 15722 15723 -15724 612 -15725 0 15722 15723 -15724 612 -15726 0 15722 15723 -15724 612 -15727 0 c 0-1 --> -1 c (-b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ -b^{36, 17}_0 ∧ -p_612) -> ( b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ b^{36, 18}_0) c in CNF: c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ p_612 ∨ b^{36, 18}_2 c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ p_612 ∨ -b^{36, 18}_1 c b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ p_612 ∨ b^{36, 18}_0 c in DIMACS: 15722 15723 15724 612 15725 0 15722 15723 15724 612 -15726 0 15722 15723 15724 612 15727 0 c -1-1 --> -2 c ( b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ b^{36, 17}_0 ∧ -p_612) -> ( b^{36, 18}_2 ∧ b^{36, 18}_1 ∧ -b^{36, 18}_0) c in CNF: c -b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ p_612 ∨ b^{36, 18}_2 c -b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ p_612 ∨ b^{36, 18}_1 c -b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ p_612 ∨ -b^{36, 18}_0 c in DIMACS: -15722 15723 -15724 612 15725 0 -15722 15723 -15724 612 15726 0 -15722 15723 -15724 612 -15727 0 c -2-1 --> break c ( b^{36, 17}_2 ∧ b^{36, 17}_1 ∧ -b^{36, 17}_0 ∧ -p_612) -> break c in CNF: c -b^{36, 17}_2 ∨ -b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ p_612 ∨ break c in DIMACS: -15722 -15723 15724 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 17}_2 ∧ -b^{36, 17}_1 ∧ -b^{36, 17}_0 ∧ true) c in CNF: c -b^{36, 17}_2 ∨ b^{36, 17}_1 ∨ b^{36, 17}_0 ∨ false c in DIMACS: -15722 15723 15724 0 c 3 does not represent an automaton state. c -(-b^{36, 17}_2 ∧ b^{36, 17}_1 ∧ b^{36, 17}_0 ∧ true) c in CNF: c b^{36, 17}_2 ∨ -b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ false c in DIMACS: 15722 -15723 -15724 0 c -3 does not represent an automaton state. c -( b^{36, 17}_2 ∧ b^{36, 17}_1 ∧ b^{36, 17}_0 ∧ true) c in CNF: c -b^{36, 17}_2 ∨ -b^{36, 17}_1 ∨ -b^{36, 17}_0 ∨ false c in DIMACS: -15722 -15723 -15724 0 c i = 18 c -2+1 --> -1 c ( b^{36, 18}_2 ∧ b^{36, 18}_1 ∧ -b^{36, 18}_0 ∧ p_648) -> ( b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ b^{36, 19}_0) c in CNF: c -b^{36, 18}_2 ∨ -b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ -p_648 ∨ b^{36, 19}_2 c -b^{36, 18}_2 ∨ -b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ -p_648 ∨ -b^{36, 19}_1 c -b^{36, 18}_2 ∨ -b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ -p_648 ∨ b^{36, 19}_0 c in DIMACS: -15725 -15726 15727 -648 15728 0 -15725 -15726 15727 -648 -15729 0 -15725 -15726 15727 -648 15730 0 c -1+1 --> 0 c ( b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ b^{36, 18}_0 ∧ p_648) -> (-b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ -b^{36, 19}_0) c in CNF: c -b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ -p_648 ∨ -b^{36, 19}_2 c -b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ -p_648 ∨ -b^{36, 19}_1 c -b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ -p_648 ∨ -b^{36, 19}_0 c in DIMACS: -15725 15726 -15727 -648 -15728 0 -15725 15726 -15727 -648 -15729 0 -15725 15726 -15727 -648 -15730 0 c 0+1 --> 1 c (-b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ -b^{36, 18}_0 ∧ p_648) -> (-b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ b^{36, 19}_0) c in CNF: c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ -p_648 ∨ -b^{36, 19}_2 c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ -p_648 ∨ -b^{36, 19}_1 c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ -p_648 ∨ b^{36, 19}_0 c in DIMACS: 15725 15726 15727 -648 -15728 0 15725 15726 15727 -648 -15729 0 15725 15726 15727 -648 15730 0 c 1+1 --> 2 c (-b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ b^{36, 18}_0 ∧ p_648) -> (-b^{36, 19}_2 ∧ b^{36, 19}_1 ∧ -b^{36, 19}_0) c in CNF: c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ -p_648 ∨ -b^{36, 19}_2 c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ -p_648 ∨ b^{36, 19}_1 c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ -p_648 ∨ -b^{36, 19}_0 c in DIMACS: 15725 15726 -15727 -648 -15728 0 15725 15726 -15727 -648 15729 0 15725 15726 -15727 -648 -15730 0 c 2+1 --> break c (-b^{36, 18}_2 ∧ b^{36, 18}_1 ∧ -b^{36, 18}_0 ∧ p_648) -> break c in CNF: c b^{36, 18}_2 ∨ -b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ -p_648 ∨ break c in DIMACS: 15725 -15726 15727 -648 1162 0 c 2-1 --> 1 c (-b^{36, 18}_2 ∧ b^{36, 18}_1 ∧ -b^{36, 18}_0 ∧ -p_648) -> (-b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ b^{36, 19}_0) c in CNF: c b^{36, 18}_2 ∨ -b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ p_648 ∨ -b^{36, 19}_2 c b^{36, 18}_2 ∨ -b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ p_648 ∨ -b^{36, 19}_1 c b^{36, 18}_2 ∨ -b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ p_648 ∨ b^{36, 19}_0 c in DIMACS: 15725 -15726 15727 648 -15728 0 15725 -15726 15727 648 -15729 0 15725 -15726 15727 648 15730 0 c 1-1 --> 0 c (-b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ b^{36, 18}_0 ∧ -p_648) -> (-b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ -b^{36, 19}_0) c in CNF: c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ p_648 ∨ -b^{36, 19}_2 c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ p_648 ∨ -b^{36, 19}_1 c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ p_648 ∨ -b^{36, 19}_0 c in DIMACS: 15725 15726 -15727 648 -15728 0 15725 15726 -15727 648 -15729 0 15725 15726 -15727 648 -15730 0 c 0-1 --> -1 c (-b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ -b^{36, 18}_0 ∧ -p_648) -> ( b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ b^{36, 19}_0) c in CNF: c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ p_648 ∨ b^{36, 19}_2 c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ p_648 ∨ -b^{36, 19}_1 c b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ p_648 ∨ b^{36, 19}_0 c in DIMACS: 15725 15726 15727 648 15728 0 15725 15726 15727 648 -15729 0 15725 15726 15727 648 15730 0 c -1-1 --> -2 c ( b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ b^{36, 18}_0 ∧ -p_648) -> ( b^{36, 19}_2 ∧ b^{36, 19}_1 ∧ -b^{36, 19}_0) c in CNF: c -b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ p_648 ∨ b^{36, 19}_2 c -b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ p_648 ∨ b^{36, 19}_1 c -b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ p_648 ∨ -b^{36, 19}_0 c in DIMACS: -15725 15726 -15727 648 15728 0 -15725 15726 -15727 648 15729 0 -15725 15726 -15727 648 -15730 0 c -2-1 --> break c ( b^{36, 18}_2 ∧ b^{36, 18}_1 ∧ -b^{36, 18}_0 ∧ -p_648) -> break c in CNF: c -b^{36, 18}_2 ∨ -b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ p_648 ∨ break c in DIMACS: -15725 -15726 15727 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 18}_2 ∧ -b^{36, 18}_1 ∧ -b^{36, 18}_0 ∧ true) c in CNF: c -b^{36, 18}_2 ∨ b^{36, 18}_1 ∨ b^{36, 18}_0 ∨ false c in DIMACS: -15725 15726 15727 0 c 3 does not represent an automaton state. c -(-b^{36, 18}_2 ∧ b^{36, 18}_1 ∧ b^{36, 18}_0 ∧ true) c in CNF: c b^{36, 18}_2 ∨ -b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ false c in DIMACS: 15725 -15726 -15727 0 c -3 does not represent an automaton state. c -( b^{36, 18}_2 ∧ b^{36, 18}_1 ∧ b^{36, 18}_0 ∧ true) c in CNF: c -b^{36, 18}_2 ∨ -b^{36, 18}_1 ∨ -b^{36, 18}_0 ∨ false c in DIMACS: -15725 -15726 -15727 0 c i = 19 c -2+1 --> -1 c ( b^{36, 19}_2 ∧ b^{36, 19}_1 ∧ -b^{36, 19}_0 ∧ p_684) -> ( b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ b^{36, 20}_0) c in CNF: c -b^{36, 19}_2 ∨ -b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ -p_684 ∨ b^{36, 20}_2 c -b^{36, 19}_2 ∨ -b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ -p_684 ∨ -b^{36, 20}_1 c -b^{36, 19}_2 ∨ -b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ -p_684 ∨ b^{36, 20}_0 c in DIMACS: -15728 -15729 15730 -684 15731 0 -15728 -15729 15730 -684 -15732 0 -15728 -15729 15730 -684 15733 0 c -1+1 --> 0 c ( b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ b^{36, 19}_0 ∧ p_684) -> (-b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ -b^{36, 20}_0) c in CNF: c -b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ -p_684 ∨ -b^{36, 20}_2 c -b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ -p_684 ∨ -b^{36, 20}_1 c -b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ -p_684 ∨ -b^{36, 20}_0 c in DIMACS: -15728 15729 -15730 -684 -15731 0 -15728 15729 -15730 -684 -15732 0 -15728 15729 -15730 -684 -15733 0 c 0+1 --> 1 c (-b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ -b^{36, 19}_0 ∧ p_684) -> (-b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ b^{36, 20}_0) c in CNF: c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ -p_684 ∨ -b^{36, 20}_2 c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ -p_684 ∨ -b^{36, 20}_1 c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ -p_684 ∨ b^{36, 20}_0 c in DIMACS: 15728 15729 15730 -684 -15731 0 15728 15729 15730 -684 -15732 0 15728 15729 15730 -684 15733 0 c 1+1 --> 2 c (-b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ b^{36, 19}_0 ∧ p_684) -> (-b^{36, 20}_2 ∧ b^{36, 20}_1 ∧ -b^{36, 20}_0) c in CNF: c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ -p_684 ∨ -b^{36, 20}_2 c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ -p_684 ∨ b^{36, 20}_1 c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ -p_684 ∨ -b^{36, 20}_0 c in DIMACS: 15728 15729 -15730 -684 -15731 0 15728 15729 -15730 -684 15732 0 15728 15729 -15730 -684 -15733 0 c 2+1 --> break c (-b^{36, 19}_2 ∧ b^{36, 19}_1 ∧ -b^{36, 19}_0 ∧ p_684) -> break c in CNF: c b^{36, 19}_2 ∨ -b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ -p_684 ∨ break c in DIMACS: 15728 -15729 15730 -684 1162 0 c 2-1 --> 1 c (-b^{36, 19}_2 ∧ b^{36, 19}_1 ∧ -b^{36, 19}_0 ∧ -p_684) -> (-b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ b^{36, 20}_0) c in CNF: c b^{36, 19}_2 ∨ -b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ p_684 ∨ -b^{36, 20}_2 c b^{36, 19}_2 ∨ -b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ p_684 ∨ -b^{36, 20}_1 c b^{36, 19}_2 ∨ -b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ p_684 ∨ b^{36, 20}_0 c in DIMACS: 15728 -15729 15730 684 -15731 0 15728 -15729 15730 684 -15732 0 15728 -15729 15730 684 15733 0 c 1-1 --> 0 c (-b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ b^{36, 19}_0 ∧ -p_684) -> (-b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ -b^{36, 20}_0) c in CNF: c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ p_684 ∨ -b^{36, 20}_2 c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ p_684 ∨ -b^{36, 20}_1 c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ p_684 ∨ -b^{36, 20}_0 c in DIMACS: 15728 15729 -15730 684 -15731 0 15728 15729 -15730 684 -15732 0 15728 15729 -15730 684 -15733 0 c 0-1 --> -1 c (-b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ -b^{36, 19}_0 ∧ -p_684) -> ( b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ b^{36, 20}_0) c in CNF: c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ p_684 ∨ b^{36, 20}_2 c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ p_684 ∨ -b^{36, 20}_1 c b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ p_684 ∨ b^{36, 20}_0 c in DIMACS: 15728 15729 15730 684 15731 0 15728 15729 15730 684 -15732 0 15728 15729 15730 684 15733 0 c -1-1 --> -2 c ( b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ b^{36, 19}_0 ∧ -p_684) -> ( b^{36, 20}_2 ∧ b^{36, 20}_1 ∧ -b^{36, 20}_0) c in CNF: c -b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ p_684 ∨ b^{36, 20}_2 c -b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ p_684 ∨ b^{36, 20}_1 c -b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ p_684 ∨ -b^{36, 20}_0 c in DIMACS: -15728 15729 -15730 684 15731 0 -15728 15729 -15730 684 15732 0 -15728 15729 -15730 684 -15733 0 c -2-1 --> break c ( b^{36, 19}_2 ∧ b^{36, 19}_1 ∧ -b^{36, 19}_0 ∧ -p_684) -> break c in CNF: c -b^{36, 19}_2 ∨ -b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ p_684 ∨ break c in DIMACS: -15728 -15729 15730 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 19}_2 ∧ -b^{36, 19}_1 ∧ -b^{36, 19}_0 ∧ true) c in CNF: c -b^{36, 19}_2 ∨ b^{36, 19}_1 ∨ b^{36, 19}_0 ∨ false c in DIMACS: -15728 15729 15730 0 c 3 does not represent an automaton state. c -(-b^{36, 19}_2 ∧ b^{36, 19}_1 ∧ b^{36, 19}_0 ∧ true) c in CNF: c b^{36, 19}_2 ∨ -b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ false c in DIMACS: 15728 -15729 -15730 0 c -3 does not represent an automaton state. c -( b^{36, 19}_2 ∧ b^{36, 19}_1 ∧ b^{36, 19}_0 ∧ true) c in CNF: c -b^{36, 19}_2 ∨ -b^{36, 19}_1 ∨ -b^{36, 19}_0 ∨ false c in DIMACS: -15728 -15729 -15730 0 c i = 20 c -2+1 --> -1 c ( b^{36, 20}_2 ∧ b^{36, 20}_1 ∧ -b^{36, 20}_0 ∧ p_720) -> ( b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ b^{36, 21}_0) c in CNF: c -b^{36, 20}_2 ∨ -b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ -p_720 ∨ b^{36, 21}_2 c -b^{36, 20}_2 ∨ -b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ -p_720 ∨ -b^{36, 21}_1 c -b^{36, 20}_2 ∨ -b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ -p_720 ∨ b^{36, 21}_0 c in DIMACS: -15731 -15732 15733 -720 15734 0 -15731 -15732 15733 -720 -15735 0 -15731 -15732 15733 -720 15736 0 c -1+1 --> 0 c ( b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ b^{36, 20}_0 ∧ p_720) -> (-b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ -b^{36, 21}_0) c in CNF: c -b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ -p_720 ∨ -b^{36, 21}_2 c -b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ -p_720 ∨ -b^{36, 21}_1 c -b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ -p_720 ∨ -b^{36, 21}_0 c in DIMACS: -15731 15732 -15733 -720 -15734 0 -15731 15732 -15733 -720 -15735 0 -15731 15732 -15733 -720 -15736 0 c 0+1 --> 1 c (-b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ -b^{36, 20}_0 ∧ p_720) -> (-b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ b^{36, 21}_0) c in CNF: c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ -p_720 ∨ -b^{36, 21}_2 c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ -p_720 ∨ -b^{36, 21}_1 c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ -p_720 ∨ b^{36, 21}_0 c in DIMACS: 15731 15732 15733 -720 -15734 0 15731 15732 15733 -720 -15735 0 15731 15732 15733 -720 15736 0 c 1+1 --> 2 c (-b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ b^{36, 20}_0 ∧ p_720) -> (-b^{36, 21}_2 ∧ b^{36, 21}_1 ∧ -b^{36, 21}_0) c in CNF: c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ -p_720 ∨ -b^{36, 21}_2 c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ -p_720 ∨ b^{36, 21}_1 c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ -p_720 ∨ -b^{36, 21}_0 c in DIMACS: 15731 15732 -15733 -720 -15734 0 15731 15732 -15733 -720 15735 0 15731 15732 -15733 -720 -15736 0 c 2+1 --> break c (-b^{36, 20}_2 ∧ b^{36, 20}_1 ∧ -b^{36, 20}_0 ∧ p_720) -> break c in CNF: c b^{36, 20}_2 ∨ -b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ -p_720 ∨ break c in DIMACS: 15731 -15732 15733 -720 1162 0 c 2-1 --> 1 c (-b^{36, 20}_2 ∧ b^{36, 20}_1 ∧ -b^{36, 20}_0 ∧ -p_720) -> (-b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ b^{36, 21}_0) c in CNF: c b^{36, 20}_2 ∨ -b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ p_720 ∨ -b^{36, 21}_2 c b^{36, 20}_2 ∨ -b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ p_720 ∨ -b^{36, 21}_1 c b^{36, 20}_2 ∨ -b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ p_720 ∨ b^{36, 21}_0 c in DIMACS: 15731 -15732 15733 720 -15734 0 15731 -15732 15733 720 -15735 0 15731 -15732 15733 720 15736 0 c 1-1 --> 0 c (-b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ b^{36, 20}_0 ∧ -p_720) -> (-b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ -b^{36, 21}_0) c in CNF: c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ p_720 ∨ -b^{36, 21}_2 c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ p_720 ∨ -b^{36, 21}_1 c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ p_720 ∨ -b^{36, 21}_0 c in DIMACS: 15731 15732 -15733 720 -15734 0 15731 15732 -15733 720 -15735 0 15731 15732 -15733 720 -15736 0 c 0-1 --> -1 c (-b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ -b^{36, 20}_0 ∧ -p_720) -> ( b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ b^{36, 21}_0) c in CNF: c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ p_720 ∨ b^{36, 21}_2 c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ p_720 ∨ -b^{36, 21}_1 c b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ p_720 ∨ b^{36, 21}_0 c in DIMACS: 15731 15732 15733 720 15734 0 15731 15732 15733 720 -15735 0 15731 15732 15733 720 15736 0 c -1-1 --> -2 c ( b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ b^{36, 20}_0 ∧ -p_720) -> ( b^{36, 21}_2 ∧ b^{36, 21}_1 ∧ -b^{36, 21}_0) c in CNF: c -b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ p_720 ∨ b^{36, 21}_2 c -b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ p_720 ∨ b^{36, 21}_1 c -b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ p_720 ∨ -b^{36, 21}_0 c in DIMACS: -15731 15732 -15733 720 15734 0 -15731 15732 -15733 720 15735 0 -15731 15732 -15733 720 -15736 0 c -2-1 --> break c ( b^{36, 20}_2 ∧ b^{36, 20}_1 ∧ -b^{36, 20}_0 ∧ -p_720) -> break c in CNF: c -b^{36, 20}_2 ∨ -b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ p_720 ∨ break c in DIMACS: -15731 -15732 15733 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 20}_2 ∧ -b^{36, 20}_1 ∧ -b^{36, 20}_0 ∧ true) c in CNF: c -b^{36, 20}_2 ∨ b^{36, 20}_1 ∨ b^{36, 20}_0 ∨ false c in DIMACS: -15731 15732 15733 0 c 3 does not represent an automaton state. c -(-b^{36, 20}_2 ∧ b^{36, 20}_1 ∧ b^{36, 20}_0 ∧ true) c in CNF: c b^{36, 20}_2 ∨ -b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ false c in DIMACS: 15731 -15732 -15733 0 c -3 does not represent an automaton state. c -( b^{36, 20}_2 ∧ b^{36, 20}_1 ∧ b^{36, 20}_0 ∧ true) c in CNF: c -b^{36, 20}_2 ∨ -b^{36, 20}_1 ∨ -b^{36, 20}_0 ∨ false c in DIMACS: -15731 -15732 -15733 0 c i = 21 c -2+1 --> -1 c ( b^{36, 21}_2 ∧ b^{36, 21}_1 ∧ -b^{36, 21}_0 ∧ p_756) -> ( b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ b^{36, 22}_0) c in CNF: c -b^{36, 21}_2 ∨ -b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ -p_756 ∨ b^{36, 22}_2 c -b^{36, 21}_2 ∨ -b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ -p_756 ∨ -b^{36, 22}_1 c -b^{36, 21}_2 ∨ -b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ -p_756 ∨ b^{36, 22}_0 c in DIMACS: -15734 -15735 15736 -756 15737 0 -15734 -15735 15736 -756 -15738 0 -15734 -15735 15736 -756 15739 0 c -1+1 --> 0 c ( b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ b^{36, 21}_0 ∧ p_756) -> (-b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ -b^{36, 22}_0) c in CNF: c -b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ -p_756 ∨ -b^{36, 22}_2 c -b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ -p_756 ∨ -b^{36, 22}_1 c -b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ -p_756 ∨ -b^{36, 22}_0 c in DIMACS: -15734 15735 -15736 -756 -15737 0 -15734 15735 -15736 -756 -15738 0 -15734 15735 -15736 -756 -15739 0 c 0+1 --> 1 c (-b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ -b^{36, 21}_0 ∧ p_756) -> (-b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ b^{36, 22}_0) c in CNF: c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ -p_756 ∨ -b^{36, 22}_2 c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ -p_756 ∨ -b^{36, 22}_1 c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ -p_756 ∨ b^{36, 22}_0 c in DIMACS: 15734 15735 15736 -756 -15737 0 15734 15735 15736 -756 -15738 0 15734 15735 15736 -756 15739 0 c 1+1 --> 2 c (-b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ b^{36, 21}_0 ∧ p_756) -> (-b^{36, 22}_2 ∧ b^{36, 22}_1 ∧ -b^{36, 22}_0) c in CNF: c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ -p_756 ∨ -b^{36, 22}_2 c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ -p_756 ∨ b^{36, 22}_1 c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ -p_756 ∨ -b^{36, 22}_0 c in DIMACS: 15734 15735 -15736 -756 -15737 0 15734 15735 -15736 -756 15738 0 15734 15735 -15736 -756 -15739 0 c 2+1 --> break c (-b^{36, 21}_2 ∧ b^{36, 21}_1 ∧ -b^{36, 21}_0 ∧ p_756) -> break c in CNF: c b^{36, 21}_2 ∨ -b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ -p_756 ∨ break c in DIMACS: 15734 -15735 15736 -756 1162 0 c 2-1 --> 1 c (-b^{36, 21}_2 ∧ b^{36, 21}_1 ∧ -b^{36, 21}_0 ∧ -p_756) -> (-b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ b^{36, 22}_0) c in CNF: c b^{36, 21}_2 ∨ -b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ p_756 ∨ -b^{36, 22}_2 c b^{36, 21}_2 ∨ -b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ p_756 ∨ -b^{36, 22}_1 c b^{36, 21}_2 ∨ -b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ p_756 ∨ b^{36, 22}_0 c in DIMACS: 15734 -15735 15736 756 -15737 0 15734 -15735 15736 756 -15738 0 15734 -15735 15736 756 15739 0 c 1-1 --> 0 c (-b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ b^{36, 21}_0 ∧ -p_756) -> (-b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ -b^{36, 22}_0) c in CNF: c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ p_756 ∨ -b^{36, 22}_2 c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ p_756 ∨ -b^{36, 22}_1 c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ p_756 ∨ -b^{36, 22}_0 c in DIMACS: 15734 15735 -15736 756 -15737 0 15734 15735 -15736 756 -15738 0 15734 15735 -15736 756 -15739 0 c 0-1 --> -1 c (-b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ -b^{36, 21}_0 ∧ -p_756) -> ( b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ b^{36, 22}_0) c in CNF: c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ p_756 ∨ b^{36, 22}_2 c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ p_756 ∨ -b^{36, 22}_1 c b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ p_756 ∨ b^{36, 22}_0 c in DIMACS: 15734 15735 15736 756 15737 0 15734 15735 15736 756 -15738 0 15734 15735 15736 756 15739 0 c -1-1 --> -2 c ( b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ b^{36, 21}_0 ∧ -p_756) -> ( b^{36, 22}_2 ∧ b^{36, 22}_1 ∧ -b^{36, 22}_0) c in CNF: c -b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ p_756 ∨ b^{36, 22}_2 c -b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ p_756 ∨ b^{36, 22}_1 c -b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ p_756 ∨ -b^{36, 22}_0 c in DIMACS: -15734 15735 -15736 756 15737 0 -15734 15735 -15736 756 15738 0 -15734 15735 -15736 756 -15739 0 c -2-1 --> break c ( b^{36, 21}_2 ∧ b^{36, 21}_1 ∧ -b^{36, 21}_0 ∧ -p_756) -> break c in CNF: c -b^{36, 21}_2 ∨ -b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ p_756 ∨ break c in DIMACS: -15734 -15735 15736 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 21}_2 ∧ -b^{36, 21}_1 ∧ -b^{36, 21}_0 ∧ true) c in CNF: c -b^{36, 21}_2 ∨ b^{36, 21}_1 ∨ b^{36, 21}_0 ∨ false c in DIMACS: -15734 15735 15736 0 c 3 does not represent an automaton state. c -(-b^{36, 21}_2 ∧ b^{36, 21}_1 ∧ b^{36, 21}_0 ∧ true) c in CNF: c b^{36, 21}_2 ∨ -b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ false c in DIMACS: 15734 -15735 -15736 0 c -3 does not represent an automaton state. c -( b^{36, 21}_2 ∧ b^{36, 21}_1 ∧ b^{36, 21}_0 ∧ true) c in CNF: c -b^{36, 21}_2 ∨ -b^{36, 21}_1 ∨ -b^{36, 21}_0 ∨ false c in DIMACS: -15734 -15735 -15736 0 c i = 22 c -2+1 --> -1 c ( b^{36, 22}_2 ∧ b^{36, 22}_1 ∧ -b^{36, 22}_0 ∧ p_792) -> ( b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ b^{36, 23}_0) c in CNF: c -b^{36, 22}_2 ∨ -b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ -p_792 ∨ b^{36, 23}_2 c -b^{36, 22}_2 ∨ -b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ -p_792 ∨ -b^{36, 23}_1 c -b^{36, 22}_2 ∨ -b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ -p_792 ∨ b^{36, 23}_0 c in DIMACS: -15737 -15738 15739 -792 15740 0 -15737 -15738 15739 -792 -15741 0 -15737 -15738 15739 -792 15742 0 c -1+1 --> 0 c ( b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ b^{36, 22}_0 ∧ p_792) -> (-b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ -b^{36, 23}_0) c in CNF: c -b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ -p_792 ∨ -b^{36, 23}_2 c -b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ -p_792 ∨ -b^{36, 23}_1 c -b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ -p_792 ∨ -b^{36, 23}_0 c in DIMACS: -15737 15738 -15739 -792 -15740 0 -15737 15738 -15739 -792 -15741 0 -15737 15738 -15739 -792 -15742 0 c 0+1 --> 1 c (-b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ -b^{36, 22}_0 ∧ p_792) -> (-b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ b^{36, 23}_0) c in CNF: c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ -p_792 ∨ -b^{36, 23}_2 c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ -p_792 ∨ -b^{36, 23}_1 c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ -p_792 ∨ b^{36, 23}_0 c in DIMACS: 15737 15738 15739 -792 -15740 0 15737 15738 15739 -792 -15741 0 15737 15738 15739 -792 15742 0 c 1+1 --> 2 c (-b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ b^{36, 22}_0 ∧ p_792) -> (-b^{36, 23}_2 ∧ b^{36, 23}_1 ∧ -b^{36, 23}_0) c in CNF: c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ -p_792 ∨ -b^{36, 23}_2 c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ -p_792 ∨ b^{36, 23}_1 c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ -p_792 ∨ -b^{36, 23}_0 c in DIMACS: 15737 15738 -15739 -792 -15740 0 15737 15738 -15739 -792 15741 0 15737 15738 -15739 -792 -15742 0 c 2+1 --> break c (-b^{36, 22}_2 ∧ b^{36, 22}_1 ∧ -b^{36, 22}_0 ∧ p_792) -> break c in CNF: c b^{36, 22}_2 ∨ -b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ -p_792 ∨ break c in DIMACS: 15737 -15738 15739 -792 1162 0 c 2-1 --> 1 c (-b^{36, 22}_2 ∧ b^{36, 22}_1 ∧ -b^{36, 22}_0 ∧ -p_792) -> (-b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ b^{36, 23}_0) c in CNF: c b^{36, 22}_2 ∨ -b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ p_792 ∨ -b^{36, 23}_2 c b^{36, 22}_2 ∨ -b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ p_792 ∨ -b^{36, 23}_1 c b^{36, 22}_2 ∨ -b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ p_792 ∨ b^{36, 23}_0 c in DIMACS: 15737 -15738 15739 792 -15740 0 15737 -15738 15739 792 -15741 0 15737 -15738 15739 792 15742 0 c 1-1 --> 0 c (-b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ b^{36, 22}_0 ∧ -p_792) -> (-b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ -b^{36, 23}_0) c in CNF: c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ p_792 ∨ -b^{36, 23}_2 c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ p_792 ∨ -b^{36, 23}_1 c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ p_792 ∨ -b^{36, 23}_0 c in DIMACS: 15737 15738 -15739 792 -15740 0 15737 15738 -15739 792 -15741 0 15737 15738 -15739 792 -15742 0 c 0-1 --> -1 c (-b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ -b^{36, 22}_0 ∧ -p_792) -> ( b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ b^{36, 23}_0) c in CNF: c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ p_792 ∨ b^{36, 23}_2 c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ p_792 ∨ -b^{36, 23}_1 c b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ p_792 ∨ b^{36, 23}_0 c in DIMACS: 15737 15738 15739 792 15740 0 15737 15738 15739 792 -15741 0 15737 15738 15739 792 15742 0 c -1-1 --> -2 c ( b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ b^{36, 22}_0 ∧ -p_792) -> ( b^{36, 23}_2 ∧ b^{36, 23}_1 ∧ -b^{36, 23}_0) c in CNF: c -b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ p_792 ∨ b^{36, 23}_2 c -b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ p_792 ∨ b^{36, 23}_1 c -b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ p_792 ∨ -b^{36, 23}_0 c in DIMACS: -15737 15738 -15739 792 15740 0 -15737 15738 -15739 792 15741 0 -15737 15738 -15739 792 -15742 0 c -2-1 --> break c ( b^{36, 22}_2 ∧ b^{36, 22}_1 ∧ -b^{36, 22}_0 ∧ -p_792) -> break c in CNF: c -b^{36, 22}_2 ∨ -b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ p_792 ∨ break c in DIMACS: -15737 -15738 15739 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 22}_2 ∧ -b^{36, 22}_1 ∧ -b^{36, 22}_0 ∧ true) c in CNF: c -b^{36, 22}_2 ∨ b^{36, 22}_1 ∨ b^{36, 22}_0 ∨ false c in DIMACS: -15737 15738 15739 0 c 3 does not represent an automaton state. c -(-b^{36, 22}_2 ∧ b^{36, 22}_1 ∧ b^{36, 22}_0 ∧ true) c in CNF: c b^{36, 22}_2 ∨ -b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ false c in DIMACS: 15737 -15738 -15739 0 c -3 does not represent an automaton state. c -( b^{36, 22}_2 ∧ b^{36, 22}_1 ∧ b^{36, 22}_0 ∧ true) c in CNF: c -b^{36, 22}_2 ∨ -b^{36, 22}_1 ∨ -b^{36, 22}_0 ∨ false c in DIMACS: -15737 -15738 -15739 0 c i = 23 c -2+1 --> -1 c ( b^{36, 23}_2 ∧ b^{36, 23}_1 ∧ -b^{36, 23}_0 ∧ p_828) -> ( b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ b^{36, 24}_0) c in CNF: c -b^{36, 23}_2 ∨ -b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ -p_828 ∨ b^{36, 24}_2 c -b^{36, 23}_2 ∨ -b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ -p_828 ∨ -b^{36, 24}_1 c -b^{36, 23}_2 ∨ -b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ -p_828 ∨ b^{36, 24}_0 c in DIMACS: -15740 -15741 15742 -828 15743 0 -15740 -15741 15742 -828 -15744 0 -15740 -15741 15742 -828 15745 0 c -1+1 --> 0 c ( b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ b^{36, 23}_0 ∧ p_828) -> (-b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ -b^{36, 24}_0) c in CNF: c -b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ -p_828 ∨ -b^{36, 24}_2 c -b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ -p_828 ∨ -b^{36, 24}_1 c -b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ -p_828 ∨ -b^{36, 24}_0 c in DIMACS: -15740 15741 -15742 -828 -15743 0 -15740 15741 -15742 -828 -15744 0 -15740 15741 -15742 -828 -15745 0 c 0+1 --> 1 c (-b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ -b^{36, 23}_0 ∧ p_828) -> (-b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ b^{36, 24}_0) c in CNF: c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ -p_828 ∨ -b^{36, 24}_2 c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ -p_828 ∨ -b^{36, 24}_1 c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ -p_828 ∨ b^{36, 24}_0 c in DIMACS: 15740 15741 15742 -828 -15743 0 15740 15741 15742 -828 -15744 0 15740 15741 15742 -828 15745 0 c 1+1 --> 2 c (-b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ b^{36, 23}_0 ∧ p_828) -> (-b^{36, 24}_2 ∧ b^{36, 24}_1 ∧ -b^{36, 24}_0) c in CNF: c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ -p_828 ∨ -b^{36, 24}_2 c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ -p_828 ∨ b^{36, 24}_1 c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ -p_828 ∨ -b^{36, 24}_0 c in DIMACS: 15740 15741 -15742 -828 -15743 0 15740 15741 -15742 -828 15744 0 15740 15741 -15742 -828 -15745 0 c 2+1 --> break c (-b^{36, 23}_2 ∧ b^{36, 23}_1 ∧ -b^{36, 23}_0 ∧ p_828) -> break c in CNF: c b^{36, 23}_2 ∨ -b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ -p_828 ∨ break c in DIMACS: 15740 -15741 15742 -828 1162 0 c 2-1 --> 1 c (-b^{36, 23}_2 ∧ b^{36, 23}_1 ∧ -b^{36, 23}_0 ∧ -p_828) -> (-b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ b^{36, 24}_0) c in CNF: c b^{36, 23}_2 ∨ -b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ p_828 ∨ -b^{36, 24}_2 c b^{36, 23}_2 ∨ -b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ p_828 ∨ -b^{36, 24}_1 c b^{36, 23}_2 ∨ -b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ p_828 ∨ b^{36, 24}_0 c in DIMACS: 15740 -15741 15742 828 -15743 0 15740 -15741 15742 828 -15744 0 15740 -15741 15742 828 15745 0 c 1-1 --> 0 c (-b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ b^{36, 23}_0 ∧ -p_828) -> (-b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ -b^{36, 24}_0) c in CNF: c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ p_828 ∨ -b^{36, 24}_2 c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ p_828 ∨ -b^{36, 24}_1 c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ p_828 ∨ -b^{36, 24}_0 c in DIMACS: 15740 15741 -15742 828 -15743 0 15740 15741 -15742 828 -15744 0 15740 15741 -15742 828 -15745 0 c 0-1 --> -1 c (-b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ -b^{36, 23}_0 ∧ -p_828) -> ( b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ b^{36, 24}_0) c in CNF: c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ p_828 ∨ b^{36, 24}_2 c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ p_828 ∨ -b^{36, 24}_1 c b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ p_828 ∨ b^{36, 24}_0 c in DIMACS: 15740 15741 15742 828 15743 0 15740 15741 15742 828 -15744 0 15740 15741 15742 828 15745 0 c -1-1 --> -2 c ( b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ b^{36, 23}_0 ∧ -p_828) -> ( b^{36, 24}_2 ∧ b^{36, 24}_1 ∧ -b^{36, 24}_0) c in CNF: c -b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ p_828 ∨ b^{36, 24}_2 c -b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ p_828 ∨ b^{36, 24}_1 c -b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ p_828 ∨ -b^{36, 24}_0 c in DIMACS: -15740 15741 -15742 828 15743 0 -15740 15741 -15742 828 15744 0 -15740 15741 -15742 828 -15745 0 c -2-1 --> break c ( b^{36, 23}_2 ∧ b^{36, 23}_1 ∧ -b^{36, 23}_0 ∧ -p_828) -> break c in CNF: c -b^{36, 23}_2 ∨ -b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ p_828 ∨ break c in DIMACS: -15740 -15741 15742 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 23}_2 ∧ -b^{36, 23}_1 ∧ -b^{36, 23}_0 ∧ true) c in CNF: c -b^{36, 23}_2 ∨ b^{36, 23}_1 ∨ b^{36, 23}_0 ∨ false c in DIMACS: -15740 15741 15742 0 c 3 does not represent an automaton state. c -(-b^{36, 23}_2 ∧ b^{36, 23}_1 ∧ b^{36, 23}_0 ∧ true) c in CNF: c b^{36, 23}_2 ∨ -b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ false c in DIMACS: 15740 -15741 -15742 0 c -3 does not represent an automaton state. c -( b^{36, 23}_2 ∧ b^{36, 23}_1 ∧ b^{36, 23}_0 ∧ true) c in CNF: c -b^{36, 23}_2 ∨ -b^{36, 23}_1 ∨ -b^{36, 23}_0 ∨ false c in DIMACS: -15740 -15741 -15742 0 c i = 24 c -2+1 --> -1 c ( b^{36, 24}_2 ∧ b^{36, 24}_1 ∧ -b^{36, 24}_0 ∧ p_864) -> ( b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ b^{36, 25}_0) c in CNF: c -b^{36, 24}_2 ∨ -b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ -p_864 ∨ b^{36, 25}_2 c -b^{36, 24}_2 ∨ -b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ -p_864 ∨ -b^{36, 25}_1 c -b^{36, 24}_2 ∨ -b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ -p_864 ∨ b^{36, 25}_0 c in DIMACS: -15743 -15744 15745 -864 15746 0 -15743 -15744 15745 -864 -15747 0 -15743 -15744 15745 -864 15748 0 c -1+1 --> 0 c ( b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ b^{36, 24}_0 ∧ p_864) -> (-b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ -b^{36, 25}_0) c in CNF: c -b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ -p_864 ∨ -b^{36, 25}_2 c -b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ -p_864 ∨ -b^{36, 25}_1 c -b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ -p_864 ∨ -b^{36, 25}_0 c in DIMACS: -15743 15744 -15745 -864 -15746 0 -15743 15744 -15745 -864 -15747 0 -15743 15744 -15745 -864 -15748 0 c 0+1 --> 1 c (-b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ -b^{36, 24}_0 ∧ p_864) -> (-b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ b^{36, 25}_0) c in CNF: c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ -p_864 ∨ -b^{36, 25}_2 c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ -p_864 ∨ -b^{36, 25}_1 c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ -p_864 ∨ b^{36, 25}_0 c in DIMACS: 15743 15744 15745 -864 -15746 0 15743 15744 15745 -864 -15747 0 15743 15744 15745 -864 15748 0 c 1+1 --> 2 c (-b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ b^{36, 24}_0 ∧ p_864) -> (-b^{36, 25}_2 ∧ b^{36, 25}_1 ∧ -b^{36, 25}_0) c in CNF: c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ -p_864 ∨ -b^{36, 25}_2 c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ -p_864 ∨ b^{36, 25}_1 c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ -p_864 ∨ -b^{36, 25}_0 c in DIMACS: 15743 15744 -15745 -864 -15746 0 15743 15744 -15745 -864 15747 0 15743 15744 -15745 -864 -15748 0 c 2+1 --> break c (-b^{36, 24}_2 ∧ b^{36, 24}_1 ∧ -b^{36, 24}_0 ∧ p_864) -> break c in CNF: c b^{36, 24}_2 ∨ -b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ -p_864 ∨ break c in DIMACS: 15743 -15744 15745 -864 1162 0 c 2-1 --> 1 c (-b^{36, 24}_2 ∧ b^{36, 24}_1 ∧ -b^{36, 24}_0 ∧ -p_864) -> (-b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ b^{36, 25}_0) c in CNF: c b^{36, 24}_2 ∨ -b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ p_864 ∨ -b^{36, 25}_2 c b^{36, 24}_2 ∨ -b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ p_864 ∨ -b^{36, 25}_1 c b^{36, 24}_2 ∨ -b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ p_864 ∨ b^{36, 25}_0 c in DIMACS: 15743 -15744 15745 864 -15746 0 15743 -15744 15745 864 -15747 0 15743 -15744 15745 864 15748 0 c 1-1 --> 0 c (-b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ b^{36, 24}_0 ∧ -p_864) -> (-b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ -b^{36, 25}_0) c in CNF: c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ p_864 ∨ -b^{36, 25}_2 c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ p_864 ∨ -b^{36, 25}_1 c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ p_864 ∨ -b^{36, 25}_0 c in DIMACS: 15743 15744 -15745 864 -15746 0 15743 15744 -15745 864 -15747 0 15743 15744 -15745 864 -15748 0 c 0-1 --> -1 c (-b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ -b^{36, 24}_0 ∧ -p_864) -> ( b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ b^{36, 25}_0) c in CNF: c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ p_864 ∨ b^{36, 25}_2 c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ p_864 ∨ -b^{36, 25}_1 c b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ p_864 ∨ b^{36, 25}_0 c in DIMACS: 15743 15744 15745 864 15746 0 15743 15744 15745 864 -15747 0 15743 15744 15745 864 15748 0 c -1-1 --> -2 c ( b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ b^{36, 24}_0 ∧ -p_864) -> ( b^{36, 25}_2 ∧ b^{36, 25}_1 ∧ -b^{36, 25}_0) c in CNF: c -b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ p_864 ∨ b^{36, 25}_2 c -b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ p_864 ∨ b^{36, 25}_1 c -b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ p_864 ∨ -b^{36, 25}_0 c in DIMACS: -15743 15744 -15745 864 15746 0 -15743 15744 -15745 864 15747 0 -15743 15744 -15745 864 -15748 0 c -2-1 --> break c ( b^{36, 24}_2 ∧ b^{36, 24}_1 ∧ -b^{36, 24}_0 ∧ -p_864) -> break c in CNF: c -b^{36, 24}_2 ∨ -b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ p_864 ∨ break c in DIMACS: -15743 -15744 15745 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 24}_2 ∧ -b^{36, 24}_1 ∧ -b^{36, 24}_0 ∧ true) c in CNF: c -b^{36, 24}_2 ∨ b^{36, 24}_1 ∨ b^{36, 24}_0 ∨ false c in DIMACS: -15743 15744 15745 0 c 3 does not represent an automaton state. c -(-b^{36, 24}_2 ∧ b^{36, 24}_1 ∧ b^{36, 24}_0 ∧ true) c in CNF: c b^{36, 24}_2 ∨ -b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ false c in DIMACS: 15743 -15744 -15745 0 c -3 does not represent an automaton state. c -( b^{36, 24}_2 ∧ b^{36, 24}_1 ∧ b^{36, 24}_0 ∧ true) c in CNF: c -b^{36, 24}_2 ∨ -b^{36, 24}_1 ∨ -b^{36, 24}_0 ∨ false c in DIMACS: -15743 -15744 -15745 0 c i = 25 c -2+1 --> -1 c ( b^{36, 25}_2 ∧ b^{36, 25}_1 ∧ -b^{36, 25}_0 ∧ p_900) -> ( b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ b^{36, 26}_0) c in CNF: c -b^{36, 25}_2 ∨ -b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ -p_900 ∨ b^{36, 26}_2 c -b^{36, 25}_2 ∨ -b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ -p_900 ∨ -b^{36, 26}_1 c -b^{36, 25}_2 ∨ -b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ -p_900 ∨ b^{36, 26}_0 c in DIMACS: -15746 -15747 15748 -900 15749 0 -15746 -15747 15748 -900 -15750 0 -15746 -15747 15748 -900 15751 0 c -1+1 --> 0 c ( b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ b^{36, 25}_0 ∧ p_900) -> (-b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ -b^{36, 26}_0) c in CNF: c -b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ -p_900 ∨ -b^{36, 26}_2 c -b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ -p_900 ∨ -b^{36, 26}_1 c -b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ -p_900 ∨ -b^{36, 26}_0 c in DIMACS: -15746 15747 -15748 -900 -15749 0 -15746 15747 -15748 -900 -15750 0 -15746 15747 -15748 -900 -15751 0 c 0+1 --> 1 c (-b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ -b^{36, 25}_0 ∧ p_900) -> (-b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ b^{36, 26}_0) c in CNF: c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ -p_900 ∨ -b^{36, 26}_2 c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ -p_900 ∨ -b^{36, 26}_1 c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ -p_900 ∨ b^{36, 26}_0 c in DIMACS: 15746 15747 15748 -900 -15749 0 15746 15747 15748 -900 -15750 0 15746 15747 15748 -900 15751 0 c 1+1 --> 2 c (-b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ b^{36, 25}_0 ∧ p_900) -> (-b^{36, 26}_2 ∧ b^{36, 26}_1 ∧ -b^{36, 26}_0) c in CNF: c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ -p_900 ∨ -b^{36, 26}_2 c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ -p_900 ∨ b^{36, 26}_1 c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ -p_900 ∨ -b^{36, 26}_0 c in DIMACS: 15746 15747 -15748 -900 -15749 0 15746 15747 -15748 -900 15750 0 15746 15747 -15748 -900 -15751 0 c 2+1 --> break c (-b^{36, 25}_2 ∧ b^{36, 25}_1 ∧ -b^{36, 25}_0 ∧ p_900) -> break c in CNF: c b^{36, 25}_2 ∨ -b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ -p_900 ∨ break c in DIMACS: 15746 -15747 15748 -900 1162 0 c 2-1 --> 1 c (-b^{36, 25}_2 ∧ b^{36, 25}_1 ∧ -b^{36, 25}_0 ∧ -p_900) -> (-b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ b^{36, 26}_0) c in CNF: c b^{36, 25}_2 ∨ -b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ p_900 ∨ -b^{36, 26}_2 c b^{36, 25}_2 ∨ -b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ p_900 ∨ -b^{36, 26}_1 c b^{36, 25}_2 ∨ -b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ p_900 ∨ b^{36, 26}_0 c in DIMACS: 15746 -15747 15748 900 -15749 0 15746 -15747 15748 900 -15750 0 15746 -15747 15748 900 15751 0 c 1-1 --> 0 c (-b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ b^{36, 25}_0 ∧ -p_900) -> (-b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ -b^{36, 26}_0) c in CNF: c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ p_900 ∨ -b^{36, 26}_2 c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ p_900 ∨ -b^{36, 26}_1 c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ p_900 ∨ -b^{36, 26}_0 c in DIMACS: 15746 15747 -15748 900 -15749 0 15746 15747 -15748 900 -15750 0 15746 15747 -15748 900 -15751 0 c 0-1 --> -1 c (-b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ -b^{36, 25}_0 ∧ -p_900) -> ( b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ b^{36, 26}_0) c in CNF: c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ p_900 ∨ b^{36, 26}_2 c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ p_900 ∨ -b^{36, 26}_1 c b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ p_900 ∨ b^{36, 26}_0 c in DIMACS: 15746 15747 15748 900 15749 0 15746 15747 15748 900 -15750 0 15746 15747 15748 900 15751 0 c -1-1 --> -2 c ( b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ b^{36, 25}_0 ∧ -p_900) -> ( b^{36, 26}_2 ∧ b^{36, 26}_1 ∧ -b^{36, 26}_0) c in CNF: c -b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ p_900 ∨ b^{36, 26}_2 c -b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ p_900 ∨ b^{36, 26}_1 c -b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ p_900 ∨ -b^{36, 26}_0 c in DIMACS: -15746 15747 -15748 900 15749 0 -15746 15747 -15748 900 15750 0 -15746 15747 -15748 900 -15751 0 c -2-1 --> break c ( b^{36, 25}_2 ∧ b^{36, 25}_1 ∧ -b^{36, 25}_0 ∧ -p_900) -> break c in CNF: c -b^{36, 25}_2 ∨ -b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ p_900 ∨ break c in DIMACS: -15746 -15747 15748 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 25}_2 ∧ -b^{36, 25}_1 ∧ -b^{36, 25}_0 ∧ true) c in CNF: c -b^{36, 25}_2 ∨ b^{36, 25}_1 ∨ b^{36, 25}_0 ∨ false c in DIMACS: -15746 15747 15748 0 c 3 does not represent an automaton state. c -(-b^{36, 25}_2 ∧ b^{36, 25}_1 ∧ b^{36, 25}_0 ∧ true) c in CNF: c b^{36, 25}_2 ∨ -b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ false c in DIMACS: 15746 -15747 -15748 0 c -3 does not represent an automaton state. c -( b^{36, 25}_2 ∧ b^{36, 25}_1 ∧ b^{36, 25}_0 ∧ true) c in CNF: c -b^{36, 25}_2 ∨ -b^{36, 25}_1 ∨ -b^{36, 25}_0 ∨ false c in DIMACS: -15746 -15747 -15748 0 c i = 26 c -2+1 --> -1 c ( b^{36, 26}_2 ∧ b^{36, 26}_1 ∧ -b^{36, 26}_0 ∧ p_936) -> ( b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ b^{36, 27}_0) c in CNF: c -b^{36, 26}_2 ∨ -b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ -p_936 ∨ b^{36, 27}_2 c -b^{36, 26}_2 ∨ -b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ -p_936 ∨ -b^{36, 27}_1 c -b^{36, 26}_2 ∨ -b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ -p_936 ∨ b^{36, 27}_0 c in DIMACS: -15749 -15750 15751 -936 15752 0 -15749 -15750 15751 -936 -15753 0 -15749 -15750 15751 -936 15754 0 c -1+1 --> 0 c ( b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ b^{36, 26}_0 ∧ p_936) -> (-b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ -b^{36, 27}_0) c in CNF: c -b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ -p_936 ∨ -b^{36, 27}_2 c -b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ -p_936 ∨ -b^{36, 27}_1 c -b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ -p_936 ∨ -b^{36, 27}_0 c in DIMACS: -15749 15750 -15751 -936 -15752 0 -15749 15750 -15751 -936 -15753 0 -15749 15750 -15751 -936 -15754 0 c 0+1 --> 1 c (-b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ -b^{36, 26}_0 ∧ p_936) -> (-b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ b^{36, 27}_0) c in CNF: c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ -p_936 ∨ -b^{36, 27}_2 c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ -p_936 ∨ -b^{36, 27}_1 c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ -p_936 ∨ b^{36, 27}_0 c in DIMACS: 15749 15750 15751 -936 -15752 0 15749 15750 15751 -936 -15753 0 15749 15750 15751 -936 15754 0 c 1+1 --> 2 c (-b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ b^{36, 26}_0 ∧ p_936) -> (-b^{36, 27}_2 ∧ b^{36, 27}_1 ∧ -b^{36, 27}_0) c in CNF: c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ -p_936 ∨ -b^{36, 27}_2 c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ -p_936 ∨ b^{36, 27}_1 c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ -p_936 ∨ -b^{36, 27}_0 c in DIMACS: 15749 15750 -15751 -936 -15752 0 15749 15750 -15751 -936 15753 0 15749 15750 -15751 -936 -15754 0 c 2+1 --> break c (-b^{36, 26}_2 ∧ b^{36, 26}_1 ∧ -b^{36, 26}_0 ∧ p_936) -> break c in CNF: c b^{36, 26}_2 ∨ -b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ -p_936 ∨ break c in DIMACS: 15749 -15750 15751 -936 1162 0 c 2-1 --> 1 c (-b^{36, 26}_2 ∧ b^{36, 26}_1 ∧ -b^{36, 26}_0 ∧ -p_936) -> (-b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ b^{36, 27}_0) c in CNF: c b^{36, 26}_2 ∨ -b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ p_936 ∨ -b^{36, 27}_2 c b^{36, 26}_2 ∨ -b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ p_936 ∨ -b^{36, 27}_1 c b^{36, 26}_2 ∨ -b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ p_936 ∨ b^{36, 27}_0 c in DIMACS: 15749 -15750 15751 936 -15752 0 15749 -15750 15751 936 -15753 0 15749 -15750 15751 936 15754 0 c 1-1 --> 0 c (-b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ b^{36, 26}_0 ∧ -p_936) -> (-b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ -b^{36, 27}_0) c in CNF: c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ p_936 ∨ -b^{36, 27}_2 c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ p_936 ∨ -b^{36, 27}_1 c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ p_936 ∨ -b^{36, 27}_0 c in DIMACS: 15749 15750 -15751 936 -15752 0 15749 15750 -15751 936 -15753 0 15749 15750 -15751 936 -15754 0 c 0-1 --> -1 c (-b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ -b^{36, 26}_0 ∧ -p_936) -> ( b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ b^{36, 27}_0) c in CNF: c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ p_936 ∨ b^{36, 27}_2 c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ p_936 ∨ -b^{36, 27}_1 c b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ p_936 ∨ b^{36, 27}_0 c in DIMACS: 15749 15750 15751 936 15752 0 15749 15750 15751 936 -15753 0 15749 15750 15751 936 15754 0 c -1-1 --> -2 c ( b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ b^{36, 26}_0 ∧ -p_936) -> ( b^{36, 27}_2 ∧ b^{36, 27}_1 ∧ -b^{36, 27}_0) c in CNF: c -b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ p_936 ∨ b^{36, 27}_2 c -b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ p_936 ∨ b^{36, 27}_1 c -b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ p_936 ∨ -b^{36, 27}_0 c in DIMACS: -15749 15750 -15751 936 15752 0 -15749 15750 -15751 936 15753 0 -15749 15750 -15751 936 -15754 0 c -2-1 --> break c ( b^{36, 26}_2 ∧ b^{36, 26}_1 ∧ -b^{36, 26}_0 ∧ -p_936) -> break c in CNF: c -b^{36, 26}_2 ∨ -b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ p_936 ∨ break c in DIMACS: -15749 -15750 15751 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 26}_2 ∧ -b^{36, 26}_1 ∧ -b^{36, 26}_0 ∧ true) c in CNF: c -b^{36, 26}_2 ∨ b^{36, 26}_1 ∨ b^{36, 26}_0 ∨ false c in DIMACS: -15749 15750 15751 0 c 3 does not represent an automaton state. c -(-b^{36, 26}_2 ∧ b^{36, 26}_1 ∧ b^{36, 26}_0 ∧ true) c in CNF: c b^{36, 26}_2 ∨ -b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ false c in DIMACS: 15749 -15750 -15751 0 c -3 does not represent an automaton state. c -( b^{36, 26}_2 ∧ b^{36, 26}_1 ∧ b^{36, 26}_0 ∧ true) c in CNF: c -b^{36, 26}_2 ∨ -b^{36, 26}_1 ∨ -b^{36, 26}_0 ∨ false c in DIMACS: -15749 -15750 -15751 0 c i = 27 c -2+1 --> -1 c ( b^{36, 27}_2 ∧ b^{36, 27}_1 ∧ -b^{36, 27}_0 ∧ p_972) -> ( b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ b^{36, 28}_0) c in CNF: c -b^{36, 27}_2 ∨ -b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ -p_972 ∨ b^{36, 28}_2 c -b^{36, 27}_2 ∨ -b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ -p_972 ∨ -b^{36, 28}_1 c -b^{36, 27}_2 ∨ -b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ -p_972 ∨ b^{36, 28}_0 c in DIMACS: -15752 -15753 15754 -972 15755 0 -15752 -15753 15754 -972 -15756 0 -15752 -15753 15754 -972 15757 0 c -1+1 --> 0 c ( b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ b^{36, 27}_0 ∧ p_972) -> (-b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ -b^{36, 28}_0) c in CNF: c -b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ -p_972 ∨ -b^{36, 28}_2 c -b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ -p_972 ∨ -b^{36, 28}_1 c -b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ -p_972 ∨ -b^{36, 28}_0 c in DIMACS: -15752 15753 -15754 -972 -15755 0 -15752 15753 -15754 -972 -15756 0 -15752 15753 -15754 -972 -15757 0 c 0+1 --> 1 c (-b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ -b^{36, 27}_0 ∧ p_972) -> (-b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ b^{36, 28}_0) c in CNF: c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ -p_972 ∨ -b^{36, 28}_2 c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ -p_972 ∨ -b^{36, 28}_1 c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ -p_972 ∨ b^{36, 28}_0 c in DIMACS: 15752 15753 15754 -972 -15755 0 15752 15753 15754 -972 -15756 0 15752 15753 15754 -972 15757 0 c 1+1 --> 2 c (-b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ b^{36, 27}_0 ∧ p_972) -> (-b^{36, 28}_2 ∧ b^{36, 28}_1 ∧ -b^{36, 28}_0) c in CNF: c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ -p_972 ∨ -b^{36, 28}_2 c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ -p_972 ∨ b^{36, 28}_1 c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ -p_972 ∨ -b^{36, 28}_0 c in DIMACS: 15752 15753 -15754 -972 -15755 0 15752 15753 -15754 -972 15756 0 15752 15753 -15754 -972 -15757 0 c 2+1 --> break c (-b^{36, 27}_2 ∧ b^{36, 27}_1 ∧ -b^{36, 27}_0 ∧ p_972) -> break c in CNF: c b^{36, 27}_2 ∨ -b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ -p_972 ∨ break c in DIMACS: 15752 -15753 15754 -972 1162 0 c 2-1 --> 1 c (-b^{36, 27}_2 ∧ b^{36, 27}_1 ∧ -b^{36, 27}_0 ∧ -p_972) -> (-b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ b^{36, 28}_0) c in CNF: c b^{36, 27}_2 ∨ -b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ p_972 ∨ -b^{36, 28}_2 c b^{36, 27}_2 ∨ -b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ p_972 ∨ -b^{36, 28}_1 c b^{36, 27}_2 ∨ -b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ p_972 ∨ b^{36, 28}_0 c in DIMACS: 15752 -15753 15754 972 -15755 0 15752 -15753 15754 972 -15756 0 15752 -15753 15754 972 15757 0 c 1-1 --> 0 c (-b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ b^{36, 27}_0 ∧ -p_972) -> (-b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ -b^{36, 28}_0) c in CNF: c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ p_972 ∨ -b^{36, 28}_2 c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ p_972 ∨ -b^{36, 28}_1 c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ p_972 ∨ -b^{36, 28}_0 c in DIMACS: 15752 15753 -15754 972 -15755 0 15752 15753 -15754 972 -15756 0 15752 15753 -15754 972 -15757 0 c 0-1 --> -1 c (-b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ -b^{36, 27}_0 ∧ -p_972) -> ( b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ b^{36, 28}_0) c in CNF: c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ p_972 ∨ b^{36, 28}_2 c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ p_972 ∨ -b^{36, 28}_1 c b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ p_972 ∨ b^{36, 28}_0 c in DIMACS: 15752 15753 15754 972 15755 0 15752 15753 15754 972 -15756 0 15752 15753 15754 972 15757 0 c -1-1 --> -2 c ( b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ b^{36, 27}_0 ∧ -p_972) -> ( b^{36, 28}_2 ∧ b^{36, 28}_1 ∧ -b^{36, 28}_0) c in CNF: c -b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ p_972 ∨ b^{36, 28}_2 c -b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ p_972 ∨ b^{36, 28}_1 c -b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ p_972 ∨ -b^{36, 28}_0 c in DIMACS: -15752 15753 -15754 972 15755 0 -15752 15753 -15754 972 15756 0 -15752 15753 -15754 972 -15757 0 c -2-1 --> break c ( b^{36, 27}_2 ∧ b^{36, 27}_1 ∧ -b^{36, 27}_0 ∧ -p_972) -> break c in CNF: c -b^{36, 27}_2 ∨ -b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ p_972 ∨ break c in DIMACS: -15752 -15753 15754 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 27}_2 ∧ -b^{36, 27}_1 ∧ -b^{36, 27}_0 ∧ true) c in CNF: c -b^{36, 27}_2 ∨ b^{36, 27}_1 ∨ b^{36, 27}_0 ∨ false c in DIMACS: -15752 15753 15754 0 c 3 does not represent an automaton state. c -(-b^{36, 27}_2 ∧ b^{36, 27}_1 ∧ b^{36, 27}_0 ∧ true) c in CNF: c b^{36, 27}_2 ∨ -b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ false c in DIMACS: 15752 -15753 -15754 0 c -3 does not represent an automaton state. c -( b^{36, 27}_2 ∧ b^{36, 27}_1 ∧ b^{36, 27}_0 ∧ true) c in CNF: c -b^{36, 27}_2 ∨ -b^{36, 27}_1 ∨ -b^{36, 27}_0 ∨ false c in DIMACS: -15752 -15753 -15754 0 c i = 28 c -2+1 --> -1 c ( b^{36, 28}_2 ∧ b^{36, 28}_1 ∧ -b^{36, 28}_0 ∧ p_1008) -> ( b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ b^{36, 29}_0) c in CNF: c -b^{36, 28}_2 ∨ -b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ -p_1008 ∨ b^{36, 29}_2 c -b^{36, 28}_2 ∨ -b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ -p_1008 ∨ -b^{36, 29}_1 c -b^{36, 28}_2 ∨ -b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ -p_1008 ∨ b^{36, 29}_0 c in DIMACS: -15755 -15756 15757 -1008 15758 0 -15755 -15756 15757 -1008 -15759 0 -15755 -15756 15757 -1008 15760 0 c -1+1 --> 0 c ( b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ b^{36, 28}_0 ∧ p_1008) -> (-b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ -b^{36, 29}_0) c in CNF: c -b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ -p_1008 ∨ -b^{36, 29}_2 c -b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ -p_1008 ∨ -b^{36, 29}_1 c -b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ -p_1008 ∨ -b^{36, 29}_0 c in DIMACS: -15755 15756 -15757 -1008 -15758 0 -15755 15756 -15757 -1008 -15759 0 -15755 15756 -15757 -1008 -15760 0 c 0+1 --> 1 c (-b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ -b^{36, 28}_0 ∧ p_1008) -> (-b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ b^{36, 29}_0) c in CNF: c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ -p_1008 ∨ -b^{36, 29}_2 c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ -p_1008 ∨ -b^{36, 29}_1 c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ -p_1008 ∨ b^{36, 29}_0 c in DIMACS: 15755 15756 15757 -1008 -15758 0 15755 15756 15757 -1008 -15759 0 15755 15756 15757 -1008 15760 0 c 1+1 --> 2 c (-b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ b^{36, 28}_0 ∧ p_1008) -> (-b^{36, 29}_2 ∧ b^{36, 29}_1 ∧ -b^{36, 29}_0) c in CNF: c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ -p_1008 ∨ -b^{36, 29}_2 c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ -p_1008 ∨ b^{36, 29}_1 c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ -p_1008 ∨ -b^{36, 29}_0 c in DIMACS: 15755 15756 -15757 -1008 -15758 0 15755 15756 -15757 -1008 15759 0 15755 15756 -15757 -1008 -15760 0 c 2+1 --> break c (-b^{36, 28}_2 ∧ b^{36, 28}_1 ∧ -b^{36, 28}_0 ∧ p_1008) -> break c in CNF: c b^{36, 28}_2 ∨ -b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ -p_1008 ∨ break c in DIMACS: 15755 -15756 15757 -1008 1162 0 c 2-1 --> 1 c (-b^{36, 28}_2 ∧ b^{36, 28}_1 ∧ -b^{36, 28}_0 ∧ -p_1008) -> (-b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ b^{36, 29}_0) c in CNF: c b^{36, 28}_2 ∨ -b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ p_1008 ∨ -b^{36, 29}_2 c b^{36, 28}_2 ∨ -b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ p_1008 ∨ -b^{36, 29}_1 c b^{36, 28}_2 ∨ -b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ p_1008 ∨ b^{36, 29}_0 c in DIMACS: 15755 -15756 15757 1008 -15758 0 15755 -15756 15757 1008 -15759 0 15755 -15756 15757 1008 15760 0 c 1-1 --> 0 c (-b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ b^{36, 28}_0 ∧ -p_1008) -> (-b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ -b^{36, 29}_0) c in CNF: c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ p_1008 ∨ -b^{36, 29}_2 c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ p_1008 ∨ -b^{36, 29}_1 c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ p_1008 ∨ -b^{36, 29}_0 c in DIMACS: 15755 15756 -15757 1008 -15758 0 15755 15756 -15757 1008 -15759 0 15755 15756 -15757 1008 -15760 0 c 0-1 --> -1 c (-b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ -b^{36, 28}_0 ∧ -p_1008) -> ( b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ b^{36, 29}_0) c in CNF: c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ p_1008 ∨ b^{36, 29}_2 c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ p_1008 ∨ -b^{36, 29}_1 c b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ p_1008 ∨ b^{36, 29}_0 c in DIMACS: 15755 15756 15757 1008 15758 0 15755 15756 15757 1008 -15759 0 15755 15756 15757 1008 15760 0 c -1-1 --> -2 c ( b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ b^{36, 28}_0 ∧ -p_1008) -> ( b^{36, 29}_2 ∧ b^{36, 29}_1 ∧ -b^{36, 29}_0) c in CNF: c -b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ p_1008 ∨ b^{36, 29}_2 c -b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ p_1008 ∨ b^{36, 29}_1 c -b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ p_1008 ∨ -b^{36, 29}_0 c in DIMACS: -15755 15756 -15757 1008 15758 0 -15755 15756 -15757 1008 15759 0 -15755 15756 -15757 1008 -15760 0 c -2-1 --> break c ( b^{36, 28}_2 ∧ b^{36, 28}_1 ∧ -b^{36, 28}_0 ∧ -p_1008) -> break c in CNF: c -b^{36, 28}_2 ∨ -b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ p_1008 ∨ break c in DIMACS: -15755 -15756 15757 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 28}_2 ∧ -b^{36, 28}_1 ∧ -b^{36, 28}_0 ∧ true) c in CNF: c -b^{36, 28}_2 ∨ b^{36, 28}_1 ∨ b^{36, 28}_0 ∨ false c in DIMACS: -15755 15756 15757 0 c 3 does not represent an automaton state. c -(-b^{36, 28}_2 ∧ b^{36, 28}_1 ∧ b^{36, 28}_0 ∧ true) c in CNF: c b^{36, 28}_2 ∨ -b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ false c in DIMACS: 15755 -15756 -15757 0 c -3 does not represent an automaton state. c -( b^{36, 28}_2 ∧ b^{36, 28}_1 ∧ b^{36, 28}_0 ∧ true) c in CNF: c -b^{36, 28}_2 ∨ -b^{36, 28}_1 ∨ -b^{36, 28}_0 ∨ false c in DIMACS: -15755 -15756 -15757 0 c i = 29 c -2+1 --> -1 c ( b^{36, 29}_2 ∧ b^{36, 29}_1 ∧ -b^{36, 29}_0 ∧ p_1044) -> ( b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ b^{36, 30}_0) c in CNF: c -b^{36, 29}_2 ∨ -b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ -p_1044 ∨ b^{36, 30}_2 c -b^{36, 29}_2 ∨ -b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ -p_1044 ∨ -b^{36, 30}_1 c -b^{36, 29}_2 ∨ -b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ -p_1044 ∨ b^{36, 30}_0 c in DIMACS: -15758 -15759 15760 -1044 15761 0 -15758 -15759 15760 -1044 -15762 0 -15758 -15759 15760 -1044 15763 0 c -1+1 --> 0 c ( b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ b^{36, 29}_0 ∧ p_1044) -> (-b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ -b^{36, 30}_0) c in CNF: c -b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ -p_1044 ∨ -b^{36, 30}_2 c -b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ -p_1044 ∨ -b^{36, 30}_1 c -b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ -p_1044 ∨ -b^{36, 30}_0 c in DIMACS: -15758 15759 -15760 -1044 -15761 0 -15758 15759 -15760 -1044 -15762 0 -15758 15759 -15760 -1044 -15763 0 c 0+1 --> 1 c (-b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ -b^{36, 29}_0 ∧ p_1044) -> (-b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ b^{36, 30}_0) c in CNF: c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ -p_1044 ∨ -b^{36, 30}_2 c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ -p_1044 ∨ -b^{36, 30}_1 c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ -p_1044 ∨ b^{36, 30}_0 c in DIMACS: 15758 15759 15760 -1044 -15761 0 15758 15759 15760 -1044 -15762 0 15758 15759 15760 -1044 15763 0 c 1+1 --> 2 c (-b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ b^{36, 29}_0 ∧ p_1044) -> (-b^{36, 30}_2 ∧ b^{36, 30}_1 ∧ -b^{36, 30}_0) c in CNF: c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ -p_1044 ∨ -b^{36, 30}_2 c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ -p_1044 ∨ b^{36, 30}_1 c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ -p_1044 ∨ -b^{36, 30}_0 c in DIMACS: 15758 15759 -15760 -1044 -15761 0 15758 15759 -15760 -1044 15762 0 15758 15759 -15760 -1044 -15763 0 c 2+1 --> break c (-b^{36, 29}_2 ∧ b^{36, 29}_1 ∧ -b^{36, 29}_0 ∧ p_1044) -> break c in CNF: c b^{36, 29}_2 ∨ -b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ -p_1044 ∨ break c in DIMACS: 15758 -15759 15760 -1044 1162 0 c 2-1 --> 1 c (-b^{36, 29}_2 ∧ b^{36, 29}_1 ∧ -b^{36, 29}_0 ∧ -p_1044) -> (-b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ b^{36, 30}_0) c in CNF: c b^{36, 29}_2 ∨ -b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ p_1044 ∨ -b^{36, 30}_2 c b^{36, 29}_2 ∨ -b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ p_1044 ∨ -b^{36, 30}_1 c b^{36, 29}_2 ∨ -b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ p_1044 ∨ b^{36, 30}_0 c in DIMACS: 15758 -15759 15760 1044 -15761 0 15758 -15759 15760 1044 -15762 0 15758 -15759 15760 1044 15763 0 c 1-1 --> 0 c (-b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ b^{36, 29}_0 ∧ -p_1044) -> (-b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ -b^{36, 30}_0) c in CNF: c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ p_1044 ∨ -b^{36, 30}_2 c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ p_1044 ∨ -b^{36, 30}_1 c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ p_1044 ∨ -b^{36, 30}_0 c in DIMACS: 15758 15759 -15760 1044 -15761 0 15758 15759 -15760 1044 -15762 0 15758 15759 -15760 1044 -15763 0 c 0-1 --> -1 c (-b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ -b^{36, 29}_0 ∧ -p_1044) -> ( b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ b^{36, 30}_0) c in CNF: c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ p_1044 ∨ b^{36, 30}_2 c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ p_1044 ∨ -b^{36, 30}_1 c b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ p_1044 ∨ b^{36, 30}_0 c in DIMACS: 15758 15759 15760 1044 15761 0 15758 15759 15760 1044 -15762 0 15758 15759 15760 1044 15763 0 c -1-1 --> -2 c ( b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ b^{36, 29}_0 ∧ -p_1044) -> ( b^{36, 30}_2 ∧ b^{36, 30}_1 ∧ -b^{36, 30}_0) c in CNF: c -b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ p_1044 ∨ b^{36, 30}_2 c -b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ p_1044 ∨ b^{36, 30}_1 c -b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ p_1044 ∨ -b^{36, 30}_0 c in DIMACS: -15758 15759 -15760 1044 15761 0 -15758 15759 -15760 1044 15762 0 -15758 15759 -15760 1044 -15763 0 c -2-1 --> break c ( b^{36, 29}_2 ∧ b^{36, 29}_1 ∧ -b^{36, 29}_0 ∧ -p_1044) -> break c in CNF: c -b^{36, 29}_2 ∨ -b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ p_1044 ∨ break c in DIMACS: -15758 -15759 15760 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 29}_2 ∧ -b^{36, 29}_1 ∧ -b^{36, 29}_0 ∧ true) c in CNF: c -b^{36, 29}_2 ∨ b^{36, 29}_1 ∨ b^{36, 29}_0 ∨ false c in DIMACS: -15758 15759 15760 0 c 3 does not represent an automaton state. c -(-b^{36, 29}_2 ∧ b^{36, 29}_1 ∧ b^{36, 29}_0 ∧ true) c in CNF: c b^{36, 29}_2 ∨ -b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ false c in DIMACS: 15758 -15759 -15760 0 c -3 does not represent an automaton state. c -( b^{36, 29}_2 ∧ b^{36, 29}_1 ∧ b^{36, 29}_0 ∧ true) c in CNF: c -b^{36, 29}_2 ∨ -b^{36, 29}_1 ∨ -b^{36, 29}_0 ∨ false c in DIMACS: -15758 -15759 -15760 0 c i = 30 c -2+1 --> -1 c ( b^{36, 30}_2 ∧ b^{36, 30}_1 ∧ -b^{36, 30}_0 ∧ p_1080) -> ( b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ b^{36, 31}_0) c in CNF: c -b^{36, 30}_2 ∨ -b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ -p_1080 ∨ b^{36, 31}_2 c -b^{36, 30}_2 ∨ -b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ -p_1080 ∨ -b^{36, 31}_1 c -b^{36, 30}_2 ∨ -b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ -p_1080 ∨ b^{36, 31}_0 c in DIMACS: -15761 -15762 15763 -1080 15764 0 -15761 -15762 15763 -1080 -15765 0 -15761 -15762 15763 -1080 15766 0 c -1+1 --> 0 c ( b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ b^{36, 30}_0 ∧ p_1080) -> (-b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ -b^{36, 31}_0) c in CNF: c -b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ -p_1080 ∨ -b^{36, 31}_2 c -b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ -p_1080 ∨ -b^{36, 31}_1 c -b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ -p_1080 ∨ -b^{36, 31}_0 c in DIMACS: -15761 15762 -15763 -1080 -15764 0 -15761 15762 -15763 -1080 -15765 0 -15761 15762 -15763 -1080 -15766 0 c 0+1 --> 1 c (-b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ -b^{36, 30}_0 ∧ p_1080) -> (-b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ b^{36, 31}_0) c in CNF: c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ -p_1080 ∨ -b^{36, 31}_2 c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ -p_1080 ∨ -b^{36, 31}_1 c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ -p_1080 ∨ b^{36, 31}_0 c in DIMACS: 15761 15762 15763 -1080 -15764 0 15761 15762 15763 -1080 -15765 0 15761 15762 15763 -1080 15766 0 c 1+1 --> 2 c (-b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ b^{36, 30}_0 ∧ p_1080) -> (-b^{36, 31}_2 ∧ b^{36, 31}_1 ∧ -b^{36, 31}_0) c in CNF: c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ -p_1080 ∨ -b^{36, 31}_2 c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ -p_1080 ∨ b^{36, 31}_1 c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ -p_1080 ∨ -b^{36, 31}_0 c in DIMACS: 15761 15762 -15763 -1080 -15764 0 15761 15762 -15763 -1080 15765 0 15761 15762 -15763 -1080 -15766 0 c 2+1 --> break c (-b^{36, 30}_2 ∧ b^{36, 30}_1 ∧ -b^{36, 30}_0 ∧ p_1080) -> break c in CNF: c b^{36, 30}_2 ∨ -b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ -p_1080 ∨ break c in DIMACS: 15761 -15762 15763 -1080 1162 0 c 2-1 --> 1 c (-b^{36, 30}_2 ∧ b^{36, 30}_1 ∧ -b^{36, 30}_0 ∧ -p_1080) -> (-b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ b^{36, 31}_0) c in CNF: c b^{36, 30}_2 ∨ -b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ p_1080 ∨ -b^{36, 31}_2 c b^{36, 30}_2 ∨ -b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ p_1080 ∨ -b^{36, 31}_1 c b^{36, 30}_2 ∨ -b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ p_1080 ∨ b^{36, 31}_0 c in DIMACS: 15761 -15762 15763 1080 -15764 0 15761 -15762 15763 1080 -15765 0 15761 -15762 15763 1080 15766 0 c 1-1 --> 0 c (-b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ b^{36, 30}_0 ∧ -p_1080) -> (-b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ -b^{36, 31}_0) c in CNF: c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ p_1080 ∨ -b^{36, 31}_2 c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ p_1080 ∨ -b^{36, 31}_1 c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ p_1080 ∨ -b^{36, 31}_0 c in DIMACS: 15761 15762 -15763 1080 -15764 0 15761 15762 -15763 1080 -15765 0 15761 15762 -15763 1080 -15766 0 c 0-1 --> -1 c (-b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ -b^{36, 30}_0 ∧ -p_1080) -> ( b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ b^{36, 31}_0) c in CNF: c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ p_1080 ∨ b^{36, 31}_2 c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ p_1080 ∨ -b^{36, 31}_1 c b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ p_1080 ∨ b^{36, 31}_0 c in DIMACS: 15761 15762 15763 1080 15764 0 15761 15762 15763 1080 -15765 0 15761 15762 15763 1080 15766 0 c -1-1 --> -2 c ( b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ b^{36, 30}_0 ∧ -p_1080) -> ( b^{36, 31}_2 ∧ b^{36, 31}_1 ∧ -b^{36, 31}_0) c in CNF: c -b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ p_1080 ∨ b^{36, 31}_2 c -b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ p_1080 ∨ b^{36, 31}_1 c -b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ p_1080 ∨ -b^{36, 31}_0 c in DIMACS: -15761 15762 -15763 1080 15764 0 -15761 15762 -15763 1080 15765 0 -15761 15762 -15763 1080 -15766 0 c -2-1 --> break c ( b^{36, 30}_2 ∧ b^{36, 30}_1 ∧ -b^{36, 30}_0 ∧ -p_1080) -> break c in CNF: c -b^{36, 30}_2 ∨ -b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ p_1080 ∨ break c in DIMACS: -15761 -15762 15763 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 30}_2 ∧ -b^{36, 30}_1 ∧ -b^{36, 30}_0 ∧ true) c in CNF: c -b^{36, 30}_2 ∨ b^{36, 30}_1 ∨ b^{36, 30}_0 ∨ false c in DIMACS: -15761 15762 15763 0 c 3 does not represent an automaton state. c -(-b^{36, 30}_2 ∧ b^{36, 30}_1 ∧ b^{36, 30}_0 ∧ true) c in CNF: c b^{36, 30}_2 ∨ -b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ false c in DIMACS: 15761 -15762 -15763 0 c -3 does not represent an automaton state. c -( b^{36, 30}_2 ∧ b^{36, 30}_1 ∧ b^{36, 30}_0 ∧ true) c in CNF: c -b^{36, 30}_2 ∨ -b^{36, 30}_1 ∨ -b^{36, 30}_0 ∨ false c in DIMACS: -15761 -15762 -15763 0 c i = 31 c -2+1 --> -1 c ( b^{36, 31}_2 ∧ b^{36, 31}_1 ∧ -b^{36, 31}_0 ∧ p_1116) -> ( b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ b^{36, 32}_0) c in CNF: c -b^{36, 31}_2 ∨ -b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ -p_1116 ∨ b^{36, 32}_2 c -b^{36, 31}_2 ∨ -b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ -p_1116 ∨ -b^{36, 32}_1 c -b^{36, 31}_2 ∨ -b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ -p_1116 ∨ b^{36, 32}_0 c in DIMACS: -15764 -15765 15766 -1116 15767 0 -15764 -15765 15766 -1116 -15768 0 -15764 -15765 15766 -1116 15769 0 c -1+1 --> 0 c ( b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ b^{36, 31}_0 ∧ p_1116) -> (-b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ -b^{36, 32}_0) c in CNF: c -b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ -p_1116 ∨ -b^{36, 32}_2 c -b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ -p_1116 ∨ -b^{36, 32}_1 c -b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ -p_1116 ∨ -b^{36, 32}_0 c in DIMACS: -15764 15765 -15766 -1116 -15767 0 -15764 15765 -15766 -1116 -15768 0 -15764 15765 -15766 -1116 -15769 0 c 0+1 --> 1 c (-b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ -b^{36, 31}_0 ∧ p_1116) -> (-b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ b^{36, 32}_0) c in CNF: c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ -p_1116 ∨ -b^{36, 32}_2 c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ -p_1116 ∨ -b^{36, 32}_1 c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ -p_1116 ∨ b^{36, 32}_0 c in DIMACS: 15764 15765 15766 -1116 -15767 0 15764 15765 15766 -1116 -15768 0 15764 15765 15766 -1116 15769 0 c 1+1 --> 2 c (-b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ b^{36, 31}_0 ∧ p_1116) -> (-b^{36, 32}_2 ∧ b^{36, 32}_1 ∧ -b^{36, 32}_0) c in CNF: c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ -p_1116 ∨ -b^{36, 32}_2 c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ -p_1116 ∨ b^{36, 32}_1 c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ -p_1116 ∨ -b^{36, 32}_0 c in DIMACS: 15764 15765 -15766 -1116 -15767 0 15764 15765 -15766 -1116 15768 0 15764 15765 -15766 -1116 -15769 0 c 2+1 --> break c (-b^{36, 31}_2 ∧ b^{36, 31}_1 ∧ -b^{36, 31}_0 ∧ p_1116) -> break c in CNF: c b^{36, 31}_2 ∨ -b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ -p_1116 ∨ break c in DIMACS: 15764 -15765 15766 -1116 1162 0 c 2-1 --> 1 c (-b^{36, 31}_2 ∧ b^{36, 31}_1 ∧ -b^{36, 31}_0 ∧ -p_1116) -> (-b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ b^{36, 32}_0) c in CNF: c b^{36, 31}_2 ∨ -b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ p_1116 ∨ -b^{36, 32}_2 c b^{36, 31}_2 ∨ -b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ p_1116 ∨ -b^{36, 32}_1 c b^{36, 31}_2 ∨ -b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ p_1116 ∨ b^{36, 32}_0 c in DIMACS: 15764 -15765 15766 1116 -15767 0 15764 -15765 15766 1116 -15768 0 15764 -15765 15766 1116 15769 0 c 1-1 --> 0 c (-b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ b^{36, 31}_0 ∧ -p_1116) -> (-b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ -b^{36, 32}_0) c in CNF: c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ p_1116 ∨ -b^{36, 32}_2 c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ p_1116 ∨ -b^{36, 32}_1 c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ p_1116 ∨ -b^{36, 32}_0 c in DIMACS: 15764 15765 -15766 1116 -15767 0 15764 15765 -15766 1116 -15768 0 15764 15765 -15766 1116 -15769 0 c 0-1 --> -1 c (-b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ -b^{36, 31}_0 ∧ -p_1116) -> ( b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ b^{36, 32}_0) c in CNF: c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ p_1116 ∨ b^{36, 32}_2 c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ p_1116 ∨ -b^{36, 32}_1 c b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ p_1116 ∨ b^{36, 32}_0 c in DIMACS: 15764 15765 15766 1116 15767 0 15764 15765 15766 1116 -15768 0 15764 15765 15766 1116 15769 0 c -1-1 --> -2 c ( b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ b^{36, 31}_0 ∧ -p_1116) -> ( b^{36, 32}_2 ∧ b^{36, 32}_1 ∧ -b^{36, 32}_0) c in CNF: c -b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ p_1116 ∨ b^{36, 32}_2 c -b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ p_1116 ∨ b^{36, 32}_1 c -b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ p_1116 ∨ -b^{36, 32}_0 c in DIMACS: -15764 15765 -15766 1116 15767 0 -15764 15765 -15766 1116 15768 0 -15764 15765 -15766 1116 -15769 0 c -2-1 --> break c ( b^{36, 31}_2 ∧ b^{36, 31}_1 ∧ -b^{36, 31}_0 ∧ -p_1116) -> break c in CNF: c -b^{36, 31}_2 ∨ -b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ p_1116 ∨ break c in DIMACS: -15764 -15765 15766 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 31}_2 ∧ -b^{36, 31}_1 ∧ -b^{36, 31}_0 ∧ true) c in CNF: c -b^{36, 31}_2 ∨ b^{36, 31}_1 ∨ b^{36, 31}_0 ∨ false c in DIMACS: -15764 15765 15766 0 c 3 does not represent an automaton state. c -(-b^{36, 31}_2 ∧ b^{36, 31}_1 ∧ b^{36, 31}_0 ∧ true) c in CNF: c b^{36, 31}_2 ∨ -b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ false c in DIMACS: 15764 -15765 -15766 0 c -3 does not represent an automaton state. c -( b^{36, 31}_2 ∧ b^{36, 31}_1 ∧ b^{36, 31}_0 ∧ true) c in CNF: c -b^{36, 31}_2 ∨ -b^{36, 31}_1 ∨ -b^{36, 31}_0 ∨ false c in DIMACS: -15764 -15765 -15766 0 c i = 32 c -2+1 --> -1 c ( b^{36, 32}_2 ∧ b^{36, 32}_1 ∧ -b^{36, 32}_0 ∧ p_1152) -> ( b^{36, 33}_2 ∧ -b^{36, 33}_1 ∧ b^{36, 33}_0) c in CNF: c -b^{36, 32}_2 ∨ -b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ -p_1152 ∨ b^{36, 33}_2 c -b^{36, 32}_2 ∨ -b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ -p_1152 ∨ -b^{36, 33}_1 c -b^{36, 32}_2 ∨ -b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ -p_1152 ∨ b^{36, 33}_0 c in DIMACS: -15767 -15768 15769 -1152 15770 0 -15767 -15768 15769 -1152 -15771 0 -15767 -15768 15769 -1152 15772 0 c -1+1 --> 0 c ( b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ b^{36, 32}_0 ∧ p_1152) -> (-b^{36, 33}_2 ∧ -b^{36, 33}_1 ∧ -b^{36, 33}_0) c in CNF: c -b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ -p_1152 ∨ -b^{36, 33}_2 c -b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ -p_1152 ∨ -b^{36, 33}_1 c -b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ -p_1152 ∨ -b^{36, 33}_0 c in DIMACS: -15767 15768 -15769 -1152 -15770 0 -15767 15768 -15769 -1152 -15771 0 -15767 15768 -15769 -1152 -15772 0 c 0+1 --> 1 c (-b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ -b^{36, 32}_0 ∧ p_1152) -> (-b^{36, 33}_2 ∧ -b^{36, 33}_1 ∧ b^{36, 33}_0) c in CNF: c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ -p_1152 ∨ -b^{36, 33}_2 c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ -p_1152 ∨ -b^{36, 33}_1 c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ -p_1152 ∨ b^{36, 33}_0 c in DIMACS: 15767 15768 15769 -1152 -15770 0 15767 15768 15769 -1152 -15771 0 15767 15768 15769 -1152 15772 0 c 1+1 --> 2 c (-b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ b^{36, 32}_0 ∧ p_1152) -> (-b^{36, 33}_2 ∧ b^{36, 33}_1 ∧ -b^{36, 33}_0) c in CNF: c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ -p_1152 ∨ -b^{36, 33}_2 c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ -p_1152 ∨ b^{36, 33}_1 c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ -p_1152 ∨ -b^{36, 33}_0 c in DIMACS: 15767 15768 -15769 -1152 -15770 0 15767 15768 -15769 -1152 15771 0 15767 15768 -15769 -1152 -15772 0 c 2+1 --> break c (-b^{36, 32}_2 ∧ b^{36, 32}_1 ∧ -b^{36, 32}_0 ∧ p_1152) -> break c in CNF: c b^{36, 32}_2 ∨ -b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ -p_1152 ∨ break c in DIMACS: 15767 -15768 15769 -1152 1162 0 c 2-1 --> 1 c (-b^{36, 32}_2 ∧ b^{36, 32}_1 ∧ -b^{36, 32}_0 ∧ -p_1152) -> (-b^{36, 33}_2 ∧ -b^{36, 33}_1 ∧ b^{36, 33}_0) c in CNF: c b^{36, 32}_2 ∨ -b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ p_1152 ∨ -b^{36, 33}_2 c b^{36, 32}_2 ∨ -b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ p_1152 ∨ -b^{36, 33}_1 c b^{36, 32}_2 ∨ -b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ p_1152 ∨ b^{36, 33}_0 c in DIMACS: 15767 -15768 15769 1152 -15770 0 15767 -15768 15769 1152 -15771 0 15767 -15768 15769 1152 15772 0 c 1-1 --> 0 c (-b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ b^{36, 32}_0 ∧ -p_1152) -> (-b^{36, 33}_2 ∧ -b^{36, 33}_1 ∧ -b^{36, 33}_0) c in CNF: c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ p_1152 ∨ -b^{36, 33}_2 c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ p_1152 ∨ -b^{36, 33}_1 c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ p_1152 ∨ -b^{36, 33}_0 c in DIMACS: 15767 15768 -15769 1152 -15770 0 15767 15768 -15769 1152 -15771 0 15767 15768 -15769 1152 -15772 0 c 0-1 --> -1 c (-b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ -b^{36, 32}_0 ∧ -p_1152) -> ( b^{36, 33}_2 ∧ -b^{36, 33}_1 ∧ b^{36, 33}_0) c in CNF: c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ p_1152 ∨ b^{36, 33}_2 c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ p_1152 ∨ -b^{36, 33}_1 c b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ p_1152 ∨ b^{36, 33}_0 c in DIMACS: 15767 15768 15769 1152 15770 0 15767 15768 15769 1152 -15771 0 15767 15768 15769 1152 15772 0 c -1-1 --> -2 c ( b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ b^{36, 32}_0 ∧ -p_1152) -> ( b^{36, 33}_2 ∧ b^{36, 33}_1 ∧ -b^{36, 33}_0) c in CNF: c -b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ p_1152 ∨ b^{36, 33}_2 c -b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ p_1152 ∨ b^{36, 33}_1 c -b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ p_1152 ∨ -b^{36, 33}_0 c in DIMACS: -15767 15768 -15769 1152 15770 0 -15767 15768 -15769 1152 15771 0 -15767 15768 -15769 1152 -15772 0 c -2-1 --> break c ( b^{36, 32}_2 ∧ b^{36, 32}_1 ∧ -b^{36, 32}_0 ∧ -p_1152) -> break c in CNF: c -b^{36, 32}_2 ∨ -b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ p_1152 ∨ break c in DIMACS: -15767 -15768 15769 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{36, 32}_2 ∧ -b^{36, 32}_1 ∧ -b^{36, 32}_0 ∧ true) c in CNF: c -b^{36, 32}_2 ∨ b^{36, 32}_1 ∨ b^{36, 32}_0 ∨ false c in DIMACS: -15767 15768 15769 0 c 3 does not represent an automaton state. c -(-b^{36, 32}_2 ∧ b^{36, 32}_1 ∧ b^{36, 32}_0 ∧ true) c in CNF: c b^{36, 32}_2 ∨ -b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ false c in DIMACS: 15767 -15768 -15769 0 c -3 does not represent an automaton state. c -( b^{36, 32}_2 ∧ b^{36, 32}_1 ∧ b^{36, 32}_0 ∧ true) c in CNF: c -b^{36, 32}_2 ∨ -b^{36, 32}_1 ∨ -b^{36, 32}_0 ∨ false c in DIMACS: -15767 -15768 -15769 0 c INIT for k = 37 c -b^{37, 1}_2 c -b^{37, 1}_1 c -b^{37, 1}_0 c in DIMACS: -15773 0 -15774 0 -15775 0 c Transitions for k = 37 c i = 1 c -2+1 --> -1 c ( b^{37, 1}_2 ∧ b^{37, 1}_1 ∧ -b^{37, 1}_0 ∧ p_37) -> ( b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ b^{37, 2}_0) c in CNF: c -b^{37, 1}_2 ∨ -b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ -p_37 ∨ b^{37, 2}_2 c -b^{37, 1}_2 ∨ -b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ -p_37 ∨ -b^{37, 2}_1 c -b^{37, 1}_2 ∨ -b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ -p_37 ∨ b^{37, 2}_0 c in DIMACS: -15773 -15774 15775 -37 15776 0 -15773 -15774 15775 -37 -15777 0 -15773 -15774 15775 -37 15778 0 c -1+1 --> 0 c ( b^{37, 1}_2 ∧ -b^{37, 1}_1 ∧ b^{37, 1}_0 ∧ p_37) -> (-b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ -b^{37, 2}_0) c in CNF: c -b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ -p_37 ∨ -b^{37, 2}_2 c -b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ -p_37 ∨ -b^{37, 2}_1 c -b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ -p_37 ∨ -b^{37, 2}_0 c in DIMACS: -15773 15774 -15775 -37 -15776 0 -15773 15774 -15775 -37 -15777 0 -15773 15774 -15775 -37 -15778 0 c 0+1 --> 1 c (-b^{37, 1}_2 ∧ -b^{37, 1}_1 ∧ -b^{37, 1}_0 ∧ p_37) -> (-b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ b^{37, 2}_0) c in CNF: c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ -p_37 ∨ -b^{37, 2}_2 c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ -p_37 ∨ -b^{37, 2}_1 c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ -p_37 ∨ b^{37, 2}_0 c in DIMACS: 15773 15774 15775 -37 -15776 0 15773 15774 15775 -37 -15777 0 15773 15774 15775 -37 15778 0 c 1+1 --> 2 c (-b^{37, 1}_2 ∧ -b^{37, 1}_1 ∧ b^{37, 1}_0 ∧ p_37) -> (-b^{37, 2}_2 ∧ b^{37, 2}_1 ∧ -b^{37, 2}_0) c in CNF: c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ -p_37 ∨ -b^{37, 2}_2 c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ -p_37 ∨ b^{37, 2}_1 c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ -p_37 ∨ -b^{37, 2}_0 c in DIMACS: 15773 15774 -15775 -37 -15776 0 15773 15774 -15775 -37 15777 0 15773 15774 -15775 -37 -15778 0 c 2+1 --> break c (-b^{37, 1}_2 ∧ b^{37, 1}_1 ∧ -b^{37, 1}_0 ∧ p_37) -> break c in CNF: c b^{37, 1}_2 ∨ -b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ -p_37 ∨ break c in DIMACS: 15773 -15774 15775 -37 1162 0 c 2-1 --> 1 c (-b^{37, 1}_2 ∧ b^{37, 1}_1 ∧ -b^{37, 1}_0 ∧ -p_37) -> (-b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ b^{37, 2}_0) c in CNF: c b^{37, 1}_2 ∨ -b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ p_37 ∨ -b^{37, 2}_2 c b^{37, 1}_2 ∨ -b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ p_37 ∨ -b^{37, 2}_1 c b^{37, 1}_2 ∨ -b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ p_37 ∨ b^{37, 2}_0 c in DIMACS: 15773 -15774 15775 37 -15776 0 15773 -15774 15775 37 -15777 0 15773 -15774 15775 37 15778 0 c 1-1 --> 0 c (-b^{37, 1}_2 ∧ -b^{37, 1}_1 ∧ b^{37, 1}_0 ∧ -p_37) -> (-b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ -b^{37, 2}_0) c in CNF: c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ p_37 ∨ -b^{37, 2}_2 c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ p_37 ∨ -b^{37, 2}_1 c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ p_37 ∨ -b^{37, 2}_0 c in DIMACS: 15773 15774 -15775 37 -15776 0 15773 15774 -15775 37 -15777 0 15773 15774 -15775 37 -15778 0 c 0-1 --> -1 c (-b^{37, 1}_2 ∧ -b^{37, 1}_1 ∧ -b^{37, 1}_0 ∧ -p_37) -> ( b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ b^{37, 2}_0) c in CNF: c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ p_37 ∨ b^{37, 2}_2 c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ p_37 ∨ -b^{37, 2}_1 c b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ p_37 ∨ b^{37, 2}_0 c in DIMACS: 15773 15774 15775 37 15776 0 15773 15774 15775 37 -15777 0 15773 15774 15775 37 15778 0 c -1-1 --> -2 c ( b^{37, 1}_2 ∧ -b^{37, 1}_1 ∧ b^{37, 1}_0 ∧ -p_37) -> ( b^{37, 2}_2 ∧ b^{37, 2}_1 ∧ -b^{37, 2}_0) c in CNF: c -b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ p_37 ∨ b^{37, 2}_2 c -b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ p_37 ∨ b^{37, 2}_1 c -b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ p_37 ∨ -b^{37, 2}_0 c in DIMACS: -15773 15774 -15775 37 15776 0 -15773 15774 -15775 37 15777 0 -15773 15774 -15775 37 -15778 0 c -2-1 --> break c ( b^{37, 1}_2 ∧ b^{37, 1}_1 ∧ -b^{37, 1}_0 ∧ -p_37) -> break c in CNF: c -b^{37, 1}_2 ∨ -b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ p_37 ∨ break c in DIMACS: -15773 -15774 15775 37 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 1}_2 ∧ -b^{37, 1}_1 ∧ -b^{37, 1}_0 ∧ true) c in CNF: c -b^{37, 1}_2 ∨ b^{37, 1}_1 ∨ b^{37, 1}_0 ∨ false c in DIMACS: -15773 15774 15775 0 c 3 does not represent an automaton state. c -(-b^{37, 1}_2 ∧ b^{37, 1}_1 ∧ b^{37, 1}_0 ∧ true) c in CNF: c b^{37, 1}_2 ∨ -b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ false c in DIMACS: 15773 -15774 -15775 0 c -3 does not represent an automaton state. c -( b^{37, 1}_2 ∧ b^{37, 1}_1 ∧ b^{37, 1}_0 ∧ true) c in CNF: c -b^{37, 1}_2 ∨ -b^{37, 1}_1 ∨ -b^{37, 1}_0 ∨ false c in DIMACS: -15773 -15774 -15775 0 c i = 2 c -2+1 --> -1 c ( b^{37, 2}_2 ∧ b^{37, 2}_1 ∧ -b^{37, 2}_0 ∧ p_74) -> ( b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ b^{37, 3}_0) c in CNF: c -b^{37, 2}_2 ∨ -b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ -p_74 ∨ b^{37, 3}_2 c -b^{37, 2}_2 ∨ -b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ -p_74 ∨ -b^{37, 3}_1 c -b^{37, 2}_2 ∨ -b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ -p_74 ∨ b^{37, 3}_0 c in DIMACS: -15776 -15777 15778 -74 15779 0 -15776 -15777 15778 -74 -15780 0 -15776 -15777 15778 -74 15781 0 c -1+1 --> 0 c ( b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ b^{37, 2}_0 ∧ p_74) -> (-b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ -b^{37, 3}_0) c in CNF: c -b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ -p_74 ∨ -b^{37, 3}_2 c -b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ -p_74 ∨ -b^{37, 3}_1 c -b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ -p_74 ∨ -b^{37, 3}_0 c in DIMACS: -15776 15777 -15778 -74 -15779 0 -15776 15777 -15778 -74 -15780 0 -15776 15777 -15778 -74 -15781 0 c 0+1 --> 1 c (-b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ -b^{37, 2}_0 ∧ p_74) -> (-b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ b^{37, 3}_0) c in CNF: c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ -p_74 ∨ -b^{37, 3}_2 c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ -p_74 ∨ -b^{37, 3}_1 c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ -p_74 ∨ b^{37, 3}_0 c in DIMACS: 15776 15777 15778 -74 -15779 0 15776 15777 15778 -74 -15780 0 15776 15777 15778 -74 15781 0 c 1+1 --> 2 c (-b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ b^{37, 2}_0 ∧ p_74) -> (-b^{37, 3}_2 ∧ b^{37, 3}_1 ∧ -b^{37, 3}_0) c in CNF: c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ -p_74 ∨ -b^{37, 3}_2 c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ -p_74 ∨ b^{37, 3}_1 c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ -p_74 ∨ -b^{37, 3}_0 c in DIMACS: 15776 15777 -15778 -74 -15779 0 15776 15777 -15778 -74 15780 0 15776 15777 -15778 -74 -15781 0 c 2+1 --> break c (-b^{37, 2}_2 ∧ b^{37, 2}_1 ∧ -b^{37, 2}_0 ∧ p_74) -> break c in CNF: c b^{37, 2}_2 ∨ -b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ -p_74 ∨ break c in DIMACS: 15776 -15777 15778 -74 1162 0 c 2-1 --> 1 c (-b^{37, 2}_2 ∧ b^{37, 2}_1 ∧ -b^{37, 2}_0 ∧ -p_74) -> (-b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ b^{37, 3}_0) c in CNF: c b^{37, 2}_2 ∨ -b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ p_74 ∨ -b^{37, 3}_2 c b^{37, 2}_2 ∨ -b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ p_74 ∨ -b^{37, 3}_1 c b^{37, 2}_2 ∨ -b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ p_74 ∨ b^{37, 3}_0 c in DIMACS: 15776 -15777 15778 74 -15779 0 15776 -15777 15778 74 -15780 0 15776 -15777 15778 74 15781 0 c 1-1 --> 0 c (-b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ b^{37, 2}_0 ∧ -p_74) -> (-b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ -b^{37, 3}_0) c in CNF: c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ p_74 ∨ -b^{37, 3}_2 c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ p_74 ∨ -b^{37, 3}_1 c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ p_74 ∨ -b^{37, 3}_0 c in DIMACS: 15776 15777 -15778 74 -15779 0 15776 15777 -15778 74 -15780 0 15776 15777 -15778 74 -15781 0 c 0-1 --> -1 c (-b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ -b^{37, 2}_0 ∧ -p_74) -> ( b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ b^{37, 3}_0) c in CNF: c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ p_74 ∨ b^{37, 3}_2 c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ p_74 ∨ -b^{37, 3}_1 c b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ p_74 ∨ b^{37, 3}_0 c in DIMACS: 15776 15777 15778 74 15779 0 15776 15777 15778 74 -15780 0 15776 15777 15778 74 15781 0 c -1-1 --> -2 c ( b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ b^{37, 2}_0 ∧ -p_74) -> ( b^{37, 3}_2 ∧ b^{37, 3}_1 ∧ -b^{37, 3}_0) c in CNF: c -b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ p_74 ∨ b^{37, 3}_2 c -b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ p_74 ∨ b^{37, 3}_1 c -b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ p_74 ∨ -b^{37, 3}_0 c in DIMACS: -15776 15777 -15778 74 15779 0 -15776 15777 -15778 74 15780 0 -15776 15777 -15778 74 -15781 0 c -2-1 --> break c ( b^{37, 2}_2 ∧ b^{37, 2}_1 ∧ -b^{37, 2}_0 ∧ -p_74) -> break c in CNF: c -b^{37, 2}_2 ∨ -b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ p_74 ∨ break c in DIMACS: -15776 -15777 15778 74 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 2}_2 ∧ -b^{37, 2}_1 ∧ -b^{37, 2}_0 ∧ true) c in CNF: c -b^{37, 2}_2 ∨ b^{37, 2}_1 ∨ b^{37, 2}_0 ∨ false c in DIMACS: -15776 15777 15778 0 c 3 does not represent an automaton state. c -(-b^{37, 2}_2 ∧ b^{37, 2}_1 ∧ b^{37, 2}_0 ∧ true) c in CNF: c b^{37, 2}_2 ∨ -b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ false c in DIMACS: 15776 -15777 -15778 0 c -3 does not represent an automaton state. c -( b^{37, 2}_2 ∧ b^{37, 2}_1 ∧ b^{37, 2}_0 ∧ true) c in CNF: c -b^{37, 2}_2 ∨ -b^{37, 2}_1 ∨ -b^{37, 2}_0 ∨ false c in DIMACS: -15776 -15777 -15778 0 c i = 3 c -2+1 --> -1 c ( b^{37, 3}_2 ∧ b^{37, 3}_1 ∧ -b^{37, 3}_0 ∧ p_111) -> ( b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ b^{37, 4}_0) c in CNF: c -b^{37, 3}_2 ∨ -b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ -p_111 ∨ b^{37, 4}_2 c -b^{37, 3}_2 ∨ -b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ -p_111 ∨ -b^{37, 4}_1 c -b^{37, 3}_2 ∨ -b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ -p_111 ∨ b^{37, 4}_0 c in DIMACS: -15779 -15780 15781 -111 15782 0 -15779 -15780 15781 -111 -15783 0 -15779 -15780 15781 -111 15784 0 c -1+1 --> 0 c ( b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ b^{37, 3}_0 ∧ p_111) -> (-b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ -b^{37, 4}_0) c in CNF: c -b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ -p_111 ∨ -b^{37, 4}_2 c -b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ -p_111 ∨ -b^{37, 4}_1 c -b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ -p_111 ∨ -b^{37, 4}_0 c in DIMACS: -15779 15780 -15781 -111 -15782 0 -15779 15780 -15781 -111 -15783 0 -15779 15780 -15781 -111 -15784 0 c 0+1 --> 1 c (-b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ -b^{37, 3}_0 ∧ p_111) -> (-b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ b^{37, 4}_0) c in CNF: c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ -p_111 ∨ -b^{37, 4}_2 c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ -p_111 ∨ -b^{37, 4}_1 c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ -p_111 ∨ b^{37, 4}_0 c in DIMACS: 15779 15780 15781 -111 -15782 0 15779 15780 15781 -111 -15783 0 15779 15780 15781 -111 15784 0 c 1+1 --> 2 c (-b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ b^{37, 3}_0 ∧ p_111) -> (-b^{37, 4}_2 ∧ b^{37, 4}_1 ∧ -b^{37, 4}_0) c in CNF: c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ -p_111 ∨ -b^{37, 4}_2 c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ -p_111 ∨ b^{37, 4}_1 c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ -p_111 ∨ -b^{37, 4}_0 c in DIMACS: 15779 15780 -15781 -111 -15782 0 15779 15780 -15781 -111 15783 0 15779 15780 -15781 -111 -15784 0 c 2+1 --> break c (-b^{37, 3}_2 ∧ b^{37, 3}_1 ∧ -b^{37, 3}_0 ∧ p_111) -> break c in CNF: c b^{37, 3}_2 ∨ -b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ -p_111 ∨ break c in DIMACS: 15779 -15780 15781 -111 1162 0 c 2-1 --> 1 c (-b^{37, 3}_2 ∧ b^{37, 3}_1 ∧ -b^{37, 3}_0 ∧ -p_111) -> (-b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ b^{37, 4}_0) c in CNF: c b^{37, 3}_2 ∨ -b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ p_111 ∨ -b^{37, 4}_2 c b^{37, 3}_2 ∨ -b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ p_111 ∨ -b^{37, 4}_1 c b^{37, 3}_2 ∨ -b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ p_111 ∨ b^{37, 4}_0 c in DIMACS: 15779 -15780 15781 111 -15782 0 15779 -15780 15781 111 -15783 0 15779 -15780 15781 111 15784 0 c 1-1 --> 0 c (-b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ b^{37, 3}_0 ∧ -p_111) -> (-b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ -b^{37, 4}_0) c in CNF: c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ p_111 ∨ -b^{37, 4}_2 c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ p_111 ∨ -b^{37, 4}_1 c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ p_111 ∨ -b^{37, 4}_0 c in DIMACS: 15779 15780 -15781 111 -15782 0 15779 15780 -15781 111 -15783 0 15779 15780 -15781 111 -15784 0 c 0-1 --> -1 c (-b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ -b^{37, 3}_0 ∧ -p_111) -> ( b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ b^{37, 4}_0) c in CNF: c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ p_111 ∨ b^{37, 4}_2 c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ p_111 ∨ -b^{37, 4}_1 c b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ p_111 ∨ b^{37, 4}_0 c in DIMACS: 15779 15780 15781 111 15782 0 15779 15780 15781 111 -15783 0 15779 15780 15781 111 15784 0 c -1-1 --> -2 c ( b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ b^{37, 3}_0 ∧ -p_111) -> ( b^{37, 4}_2 ∧ b^{37, 4}_1 ∧ -b^{37, 4}_0) c in CNF: c -b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ p_111 ∨ b^{37, 4}_2 c -b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ p_111 ∨ b^{37, 4}_1 c -b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ p_111 ∨ -b^{37, 4}_0 c in DIMACS: -15779 15780 -15781 111 15782 0 -15779 15780 -15781 111 15783 0 -15779 15780 -15781 111 -15784 0 c -2-1 --> break c ( b^{37, 3}_2 ∧ b^{37, 3}_1 ∧ -b^{37, 3}_0 ∧ -p_111) -> break c in CNF: c -b^{37, 3}_2 ∨ -b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ p_111 ∨ break c in DIMACS: -15779 -15780 15781 111 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 3}_2 ∧ -b^{37, 3}_1 ∧ -b^{37, 3}_0 ∧ true) c in CNF: c -b^{37, 3}_2 ∨ b^{37, 3}_1 ∨ b^{37, 3}_0 ∨ false c in DIMACS: -15779 15780 15781 0 c 3 does not represent an automaton state. c -(-b^{37, 3}_2 ∧ b^{37, 3}_1 ∧ b^{37, 3}_0 ∧ true) c in CNF: c b^{37, 3}_2 ∨ -b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ false c in DIMACS: 15779 -15780 -15781 0 c -3 does not represent an automaton state. c -( b^{37, 3}_2 ∧ b^{37, 3}_1 ∧ b^{37, 3}_0 ∧ true) c in CNF: c -b^{37, 3}_2 ∨ -b^{37, 3}_1 ∨ -b^{37, 3}_0 ∨ false c in DIMACS: -15779 -15780 -15781 0 c i = 4 c -2+1 --> -1 c ( b^{37, 4}_2 ∧ b^{37, 4}_1 ∧ -b^{37, 4}_0 ∧ p_148) -> ( b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ b^{37, 5}_0) c in CNF: c -b^{37, 4}_2 ∨ -b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ -p_148 ∨ b^{37, 5}_2 c -b^{37, 4}_2 ∨ -b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ -p_148 ∨ -b^{37, 5}_1 c -b^{37, 4}_2 ∨ -b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ -p_148 ∨ b^{37, 5}_0 c in DIMACS: -15782 -15783 15784 -148 15785 0 -15782 -15783 15784 -148 -15786 0 -15782 -15783 15784 -148 15787 0 c -1+1 --> 0 c ( b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ b^{37, 4}_0 ∧ p_148) -> (-b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ -b^{37, 5}_0) c in CNF: c -b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ -p_148 ∨ -b^{37, 5}_2 c -b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ -p_148 ∨ -b^{37, 5}_1 c -b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ -p_148 ∨ -b^{37, 5}_0 c in DIMACS: -15782 15783 -15784 -148 -15785 0 -15782 15783 -15784 -148 -15786 0 -15782 15783 -15784 -148 -15787 0 c 0+1 --> 1 c (-b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ -b^{37, 4}_0 ∧ p_148) -> (-b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ b^{37, 5}_0) c in CNF: c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ -p_148 ∨ -b^{37, 5}_2 c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ -p_148 ∨ -b^{37, 5}_1 c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ -p_148 ∨ b^{37, 5}_0 c in DIMACS: 15782 15783 15784 -148 -15785 0 15782 15783 15784 -148 -15786 0 15782 15783 15784 -148 15787 0 c 1+1 --> 2 c (-b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ b^{37, 4}_0 ∧ p_148) -> (-b^{37, 5}_2 ∧ b^{37, 5}_1 ∧ -b^{37, 5}_0) c in CNF: c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ -p_148 ∨ -b^{37, 5}_2 c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ -p_148 ∨ b^{37, 5}_1 c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ -p_148 ∨ -b^{37, 5}_0 c in DIMACS: 15782 15783 -15784 -148 -15785 0 15782 15783 -15784 -148 15786 0 15782 15783 -15784 -148 -15787 0 c 2+1 --> break c (-b^{37, 4}_2 ∧ b^{37, 4}_1 ∧ -b^{37, 4}_0 ∧ p_148) -> break c in CNF: c b^{37, 4}_2 ∨ -b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ -p_148 ∨ break c in DIMACS: 15782 -15783 15784 -148 1162 0 c 2-1 --> 1 c (-b^{37, 4}_2 ∧ b^{37, 4}_1 ∧ -b^{37, 4}_0 ∧ -p_148) -> (-b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ b^{37, 5}_0) c in CNF: c b^{37, 4}_2 ∨ -b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ p_148 ∨ -b^{37, 5}_2 c b^{37, 4}_2 ∨ -b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ p_148 ∨ -b^{37, 5}_1 c b^{37, 4}_2 ∨ -b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ p_148 ∨ b^{37, 5}_0 c in DIMACS: 15782 -15783 15784 148 -15785 0 15782 -15783 15784 148 -15786 0 15782 -15783 15784 148 15787 0 c 1-1 --> 0 c (-b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ b^{37, 4}_0 ∧ -p_148) -> (-b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ -b^{37, 5}_0) c in CNF: c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ p_148 ∨ -b^{37, 5}_2 c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ p_148 ∨ -b^{37, 5}_1 c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ p_148 ∨ -b^{37, 5}_0 c in DIMACS: 15782 15783 -15784 148 -15785 0 15782 15783 -15784 148 -15786 0 15782 15783 -15784 148 -15787 0 c 0-1 --> -1 c (-b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ -b^{37, 4}_0 ∧ -p_148) -> ( b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ b^{37, 5}_0) c in CNF: c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ p_148 ∨ b^{37, 5}_2 c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ p_148 ∨ -b^{37, 5}_1 c b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ p_148 ∨ b^{37, 5}_0 c in DIMACS: 15782 15783 15784 148 15785 0 15782 15783 15784 148 -15786 0 15782 15783 15784 148 15787 0 c -1-1 --> -2 c ( b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ b^{37, 4}_0 ∧ -p_148) -> ( b^{37, 5}_2 ∧ b^{37, 5}_1 ∧ -b^{37, 5}_0) c in CNF: c -b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ p_148 ∨ b^{37, 5}_2 c -b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ p_148 ∨ b^{37, 5}_1 c -b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ p_148 ∨ -b^{37, 5}_0 c in DIMACS: -15782 15783 -15784 148 15785 0 -15782 15783 -15784 148 15786 0 -15782 15783 -15784 148 -15787 0 c -2-1 --> break c ( b^{37, 4}_2 ∧ b^{37, 4}_1 ∧ -b^{37, 4}_0 ∧ -p_148) -> break c in CNF: c -b^{37, 4}_2 ∨ -b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ p_148 ∨ break c in DIMACS: -15782 -15783 15784 148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 4}_2 ∧ -b^{37, 4}_1 ∧ -b^{37, 4}_0 ∧ true) c in CNF: c -b^{37, 4}_2 ∨ b^{37, 4}_1 ∨ b^{37, 4}_0 ∨ false c in DIMACS: -15782 15783 15784 0 c 3 does not represent an automaton state. c -(-b^{37, 4}_2 ∧ b^{37, 4}_1 ∧ b^{37, 4}_0 ∧ true) c in CNF: c b^{37, 4}_2 ∨ -b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ false c in DIMACS: 15782 -15783 -15784 0 c -3 does not represent an automaton state. c -( b^{37, 4}_2 ∧ b^{37, 4}_1 ∧ b^{37, 4}_0 ∧ true) c in CNF: c -b^{37, 4}_2 ∨ -b^{37, 4}_1 ∨ -b^{37, 4}_0 ∨ false c in DIMACS: -15782 -15783 -15784 0 c i = 5 c -2+1 --> -1 c ( b^{37, 5}_2 ∧ b^{37, 5}_1 ∧ -b^{37, 5}_0 ∧ p_185) -> ( b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ b^{37, 6}_0) c in CNF: c -b^{37, 5}_2 ∨ -b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ -p_185 ∨ b^{37, 6}_2 c -b^{37, 5}_2 ∨ -b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ -p_185 ∨ -b^{37, 6}_1 c -b^{37, 5}_2 ∨ -b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ -p_185 ∨ b^{37, 6}_0 c in DIMACS: -15785 -15786 15787 -185 15788 0 -15785 -15786 15787 -185 -15789 0 -15785 -15786 15787 -185 15790 0 c -1+1 --> 0 c ( b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ b^{37, 5}_0 ∧ p_185) -> (-b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ -b^{37, 6}_0) c in CNF: c -b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ -p_185 ∨ -b^{37, 6}_2 c -b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ -p_185 ∨ -b^{37, 6}_1 c -b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ -p_185 ∨ -b^{37, 6}_0 c in DIMACS: -15785 15786 -15787 -185 -15788 0 -15785 15786 -15787 -185 -15789 0 -15785 15786 -15787 -185 -15790 0 c 0+1 --> 1 c (-b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ -b^{37, 5}_0 ∧ p_185) -> (-b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ b^{37, 6}_0) c in CNF: c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ -p_185 ∨ -b^{37, 6}_2 c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ -p_185 ∨ -b^{37, 6}_1 c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ -p_185 ∨ b^{37, 6}_0 c in DIMACS: 15785 15786 15787 -185 -15788 0 15785 15786 15787 -185 -15789 0 15785 15786 15787 -185 15790 0 c 1+1 --> 2 c (-b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ b^{37, 5}_0 ∧ p_185) -> (-b^{37, 6}_2 ∧ b^{37, 6}_1 ∧ -b^{37, 6}_0) c in CNF: c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ -p_185 ∨ -b^{37, 6}_2 c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ -p_185 ∨ b^{37, 6}_1 c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ -p_185 ∨ -b^{37, 6}_0 c in DIMACS: 15785 15786 -15787 -185 -15788 0 15785 15786 -15787 -185 15789 0 15785 15786 -15787 -185 -15790 0 c 2+1 --> break c (-b^{37, 5}_2 ∧ b^{37, 5}_1 ∧ -b^{37, 5}_0 ∧ p_185) -> break c in CNF: c b^{37, 5}_2 ∨ -b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ -p_185 ∨ break c in DIMACS: 15785 -15786 15787 -185 1162 0 c 2-1 --> 1 c (-b^{37, 5}_2 ∧ b^{37, 5}_1 ∧ -b^{37, 5}_0 ∧ -p_185) -> (-b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ b^{37, 6}_0) c in CNF: c b^{37, 5}_2 ∨ -b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ p_185 ∨ -b^{37, 6}_2 c b^{37, 5}_2 ∨ -b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ p_185 ∨ -b^{37, 6}_1 c b^{37, 5}_2 ∨ -b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ p_185 ∨ b^{37, 6}_0 c in DIMACS: 15785 -15786 15787 185 -15788 0 15785 -15786 15787 185 -15789 0 15785 -15786 15787 185 15790 0 c 1-1 --> 0 c (-b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ b^{37, 5}_0 ∧ -p_185) -> (-b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ -b^{37, 6}_0) c in CNF: c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ p_185 ∨ -b^{37, 6}_2 c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ p_185 ∨ -b^{37, 6}_1 c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ p_185 ∨ -b^{37, 6}_0 c in DIMACS: 15785 15786 -15787 185 -15788 0 15785 15786 -15787 185 -15789 0 15785 15786 -15787 185 -15790 0 c 0-1 --> -1 c (-b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ -b^{37, 5}_0 ∧ -p_185) -> ( b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ b^{37, 6}_0) c in CNF: c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ p_185 ∨ b^{37, 6}_2 c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ p_185 ∨ -b^{37, 6}_1 c b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ p_185 ∨ b^{37, 6}_0 c in DIMACS: 15785 15786 15787 185 15788 0 15785 15786 15787 185 -15789 0 15785 15786 15787 185 15790 0 c -1-1 --> -2 c ( b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ b^{37, 5}_0 ∧ -p_185) -> ( b^{37, 6}_2 ∧ b^{37, 6}_1 ∧ -b^{37, 6}_0) c in CNF: c -b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ p_185 ∨ b^{37, 6}_2 c -b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ p_185 ∨ b^{37, 6}_1 c -b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ p_185 ∨ -b^{37, 6}_0 c in DIMACS: -15785 15786 -15787 185 15788 0 -15785 15786 -15787 185 15789 0 -15785 15786 -15787 185 -15790 0 c -2-1 --> break c ( b^{37, 5}_2 ∧ b^{37, 5}_1 ∧ -b^{37, 5}_0 ∧ -p_185) -> break c in CNF: c -b^{37, 5}_2 ∨ -b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ p_185 ∨ break c in DIMACS: -15785 -15786 15787 185 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 5}_2 ∧ -b^{37, 5}_1 ∧ -b^{37, 5}_0 ∧ true) c in CNF: c -b^{37, 5}_2 ∨ b^{37, 5}_1 ∨ b^{37, 5}_0 ∨ false c in DIMACS: -15785 15786 15787 0 c 3 does not represent an automaton state. c -(-b^{37, 5}_2 ∧ b^{37, 5}_1 ∧ b^{37, 5}_0 ∧ true) c in CNF: c b^{37, 5}_2 ∨ -b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ false c in DIMACS: 15785 -15786 -15787 0 c -3 does not represent an automaton state. c -( b^{37, 5}_2 ∧ b^{37, 5}_1 ∧ b^{37, 5}_0 ∧ true) c in CNF: c -b^{37, 5}_2 ∨ -b^{37, 5}_1 ∨ -b^{37, 5}_0 ∨ false c in DIMACS: -15785 -15786 -15787 0 c i = 6 c -2+1 --> -1 c ( b^{37, 6}_2 ∧ b^{37, 6}_1 ∧ -b^{37, 6}_0 ∧ p_222) -> ( b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ b^{37, 7}_0) c in CNF: c -b^{37, 6}_2 ∨ -b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ -p_222 ∨ b^{37, 7}_2 c -b^{37, 6}_2 ∨ -b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ -p_222 ∨ -b^{37, 7}_1 c -b^{37, 6}_2 ∨ -b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ -p_222 ∨ b^{37, 7}_0 c in DIMACS: -15788 -15789 15790 -222 15791 0 -15788 -15789 15790 -222 -15792 0 -15788 -15789 15790 -222 15793 0 c -1+1 --> 0 c ( b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ b^{37, 6}_0 ∧ p_222) -> (-b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ -b^{37, 7}_0) c in CNF: c -b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ -p_222 ∨ -b^{37, 7}_2 c -b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ -p_222 ∨ -b^{37, 7}_1 c -b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ -p_222 ∨ -b^{37, 7}_0 c in DIMACS: -15788 15789 -15790 -222 -15791 0 -15788 15789 -15790 -222 -15792 0 -15788 15789 -15790 -222 -15793 0 c 0+1 --> 1 c (-b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ -b^{37, 6}_0 ∧ p_222) -> (-b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ b^{37, 7}_0) c in CNF: c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ -p_222 ∨ -b^{37, 7}_2 c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ -p_222 ∨ -b^{37, 7}_1 c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ -p_222 ∨ b^{37, 7}_0 c in DIMACS: 15788 15789 15790 -222 -15791 0 15788 15789 15790 -222 -15792 0 15788 15789 15790 -222 15793 0 c 1+1 --> 2 c (-b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ b^{37, 6}_0 ∧ p_222) -> (-b^{37, 7}_2 ∧ b^{37, 7}_1 ∧ -b^{37, 7}_0) c in CNF: c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ -p_222 ∨ -b^{37, 7}_2 c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ -p_222 ∨ b^{37, 7}_1 c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ -p_222 ∨ -b^{37, 7}_0 c in DIMACS: 15788 15789 -15790 -222 -15791 0 15788 15789 -15790 -222 15792 0 15788 15789 -15790 -222 -15793 0 c 2+1 --> break c (-b^{37, 6}_2 ∧ b^{37, 6}_1 ∧ -b^{37, 6}_0 ∧ p_222) -> break c in CNF: c b^{37, 6}_2 ∨ -b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ -p_222 ∨ break c in DIMACS: 15788 -15789 15790 -222 1162 0 c 2-1 --> 1 c (-b^{37, 6}_2 ∧ b^{37, 6}_1 ∧ -b^{37, 6}_0 ∧ -p_222) -> (-b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ b^{37, 7}_0) c in CNF: c b^{37, 6}_2 ∨ -b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ p_222 ∨ -b^{37, 7}_2 c b^{37, 6}_2 ∨ -b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ p_222 ∨ -b^{37, 7}_1 c b^{37, 6}_2 ∨ -b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ p_222 ∨ b^{37, 7}_0 c in DIMACS: 15788 -15789 15790 222 -15791 0 15788 -15789 15790 222 -15792 0 15788 -15789 15790 222 15793 0 c 1-1 --> 0 c (-b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ b^{37, 6}_0 ∧ -p_222) -> (-b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ -b^{37, 7}_0) c in CNF: c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ p_222 ∨ -b^{37, 7}_2 c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ p_222 ∨ -b^{37, 7}_1 c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ p_222 ∨ -b^{37, 7}_0 c in DIMACS: 15788 15789 -15790 222 -15791 0 15788 15789 -15790 222 -15792 0 15788 15789 -15790 222 -15793 0 c 0-1 --> -1 c (-b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ -b^{37, 6}_0 ∧ -p_222) -> ( b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ b^{37, 7}_0) c in CNF: c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ p_222 ∨ b^{37, 7}_2 c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ p_222 ∨ -b^{37, 7}_1 c b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ p_222 ∨ b^{37, 7}_0 c in DIMACS: 15788 15789 15790 222 15791 0 15788 15789 15790 222 -15792 0 15788 15789 15790 222 15793 0 c -1-1 --> -2 c ( b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ b^{37, 6}_0 ∧ -p_222) -> ( b^{37, 7}_2 ∧ b^{37, 7}_1 ∧ -b^{37, 7}_0) c in CNF: c -b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ p_222 ∨ b^{37, 7}_2 c -b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ p_222 ∨ b^{37, 7}_1 c -b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ p_222 ∨ -b^{37, 7}_0 c in DIMACS: -15788 15789 -15790 222 15791 0 -15788 15789 -15790 222 15792 0 -15788 15789 -15790 222 -15793 0 c -2-1 --> break c ( b^{37, 6}_2 ∧ b^{37, 6}_1 ∧ -b^{37, 6}_0 ∧ -p_222) -> break c in CNF: c -b^{37, 6}_2 ∨ -b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ p_222 ∨ break c in DIMACS: -15788 -15789 15790 222 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 6}_2 ∧ -b^{37, 6}_1 ∧ -b^{37, 6}_0 ∧ true) c in CNF: c -b^{37, 6}_2 ∨ b^{37, 6}_1 ∨ b^{37, 6}_0 ∨ false c in DIMACS: -15788 15789 15790 0 c 3 does not represent an automaton state. c -(-b^{37, 6}_2 ∧ b^{37, 6}_1 ∧ b^{37, 6}_0 ∧ true) c in CNF: c b^{37, 6}_2 ∨ -b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ false c in DIMACS: 15788 -15789 -15790 0 c -3 does not represent an automaton state. c -( b^{37, 6}_2 ∧ b^{37, 6}_1 ∧ b^{37, 6}_0 ∧ true) c in CNF: c -b^{37, 6}_2 ∨ -b^{37, 6}_1 ∨ -b^{37, 6}_0 ∨ false c in DIMACS: -15788 -15789 -15790 0 c i = 7 c -2+1 --> -1 c ( b^{37, 7}_2 ∧ b^{37, 7}_1 ∧ -b^{37, 7}_0 ∧ p_259) -> ( b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ b^{37, 8}_0) c in CNF: c -b^{37, 7}_2 ∨ -b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ -p_259 ∨ b^{37, 8}_2 c -b^{37, 7}_2 ∨ -b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ -p_259 ∨ -b^{37, 8}_1 c -b^{37, 7}_2 ∨ -b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ -p_259 ∨ b^{37, 8}_0 c in DIMACS: -15791 -15792 15793 -259 15794 0 -15791 -15792 15793 -259 -15795 0 -15791 -15792 15793 -259 15796 0 c -1+1 --> 0 c ( b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ b^{37, 7}_0 ∧ p_259) -> (-b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ -b^{37, 8}_0) c in CNF: c -b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ -p_259 ∨ -b^{37, 8}_2 c -b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ -p_259 ∨ -b^{37, 8}_1 c -b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ -p_259 ∨ -b^{37, 8}_0 c in DIMACS: -15791 15792 -15793 -259 -15794 0 -15791 15792 -15793 -259 -15795 0 -15791 15792 -15793 -259 -15796 0 c 0+1 --> 1 c (-b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ -b^{37, 7}_0 ∧ p_259) -> (-b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ b^{37, 8}_0) c in CNF: c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ -p_259 ∨ -b^{37, 8}_2 c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ -p_259 ∨ -b^{37, 8}_1 c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ -p_259 ∨ b^{37, 8}_0 c in DIMACS: 15791 15792 15793 -259 -15794 0 15791 15792 15793 -259 -15795 0 15791 15792 15793 -259 15796 0 c 1+1 --> 2 c (-b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ b^{37, 7}_0 ∧ p_259) -> (-b^{37, 8}_2 ∧ b^{37, 8}_1 ∧ -b^{37, 8}_0) c in CNF: c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ -p_259 ∨ -b^{37, 8}_2 c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ -p_259 ∨ b^{37, 8}_1 c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ -p_259 ∨ -b^{37, 8}_0 c in DIMACS: 15791 15792 -15793 -259 -15794 0 15791 15792 -15793 -259 15795 0 15791 15792 -15793 -259 -15796 0 c 2+1 --> break c (-b^{37, 7}_2 ∧ b^{37, 7}_1 ∧ -b^{37, 7}_0 ∧ p_259) -> break c in CNF: c b^{37, 7}_2 ∨ -b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ -p_259 ∨ break c in DIMACS: 15791 -15792 15793 -259 1162 0 c 2-1 --> 1 c (-b^{37, 7}_2 ∧ b^{37, 7}_1 ∧ -b^{37, 7}_0 ∧ -p_259) -> (-b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ b^{37, 8}_0) c in CNF: c b^{37, 7}_2 ∨ -b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ p_259 ∨ -b^{37, 8}_2 c b^{37, 7}_2 ∨ -b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ p_259 ∨ -b^{37, 8}_1 c b^{37, 7}_2 ∨ -b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ p_259 ∨ b^{37, 8}_0 c in DIMACS: 15791 -15792 15793 259 -15794 0 15791 -15792 15793 259 -15795 0 15791 -15792 15793 259 15796 0 c 1-1 --> 0 c (-b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ b^{37, 7}_0 ∧ -p_259) -> (-b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ -b^{37, 8}_0) c in CNF: c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ p_259 ∨ -b^{37, 8}_2 c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ p_259 ∨ -b^{37, 8}_1 c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ p_259 ∨ -b^{37, 8}_0 c in DIMACS: 15791 15792 -15793 259 -15794 0 15791 15792 -15793 259 -15795 0 15791 15792 -15793 259 -15796 0 c 0-1 --> -1 c (-b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ -b^{37, 7}_0 ∧ -p_259) -> ( b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ b^{37, 8}_0) c in CNF: c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ p_259 ∨ b^{37, 8}_2 c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ p_259 ∨ -b^{37, 8}_1 c b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ p_259 ∨ b^{37, 8}_0 c in DIMACS: 15791 15792 15793 259 15794 0 15791 15792 15793 259 -15795 0 15791 15792 15793 259 15796 0 c -1-1 --> -2 c ( b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ b^{37, 7}_0 ∧ -p_259) -> ( b^{37, 8}_2 ∧ b^{37, 8}_1 ∧ -b^{37, 8}_0) c in CNF: c -b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ p_259 ∨ b^{37, 8}_2 c -b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ p_259 ∨ b^{37, 8}_1 c -b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ p_259 ∨ -b^{37, 8}_0 c in DIMACS: -15791 15792 -15793 259 15794 0 -15791 15792 -15793 259 15795 0 -15791 15792 -15793 259 -15796 0 c -2-1 --> break c ( b^{37, 7}_2 ∧ b^{37, 7}_1 ∧ -b^{37, 7}_0 ∧ -p_259) -> break c in CNF: c -b^{37, 7}_2 ∨ -b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ p_259 ∨ break c in DIMACS: -15791 -15792 15793 259 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 7}_2 ∧ -b^{37, 7}_1 ∧ -b^{37, 7}_0 ∧ true) c in CNF: c -b^{37, 7}_2 ∨ b^{37, 7}_1 ∨ b^{37, 7}_0 ∨ false c in DIMACS: -15791 15792 15793 0 c 3 does not represent an automaton state. c -(-b^{37, 7}_2 ∧ b^{37, 7}_1 ∧ b^{37, 7}_0 ∧ true) c in CNF: c b^{37, 7}_2 ∨ -b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ false c in DIMACS: 15791 -15792 -15793 0 c -3 does not represent an automaton state. c -( b^{37, 7}_2 ∧ b^{37, 7}_1 ∧ b^{37, 7}_0 ∧ true) c in CNF: c -b^{37, 7}_2 ∨ -b^{37, 7}_1 ∨ -b^{37, 7}_0 ∨ false c in DIMACS: -15791 -15792 -15793 0 c i = 8 c -2+1 --> -1 c ( b^{37, 8}_2 ∧ b^{37, 8}_1 ∧ -b^{37, 8}_0 ∧ p_296) -> ( b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ b^{37, 9}_0) c in CNF: c -b^{37, 8}_2 ∨ -b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ -p_296 ∨ b^{37, 9}_2 c -b^{37, 8}_2 ∨ -b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ -p_296 ∨ -b^{37, 9}_1 c -b^{37, 8}_2 ∨ -b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ -p_296 ∨ b^{37, 9}_0 c in DIMACS: -15794 -15795 15796 -296 15797 0 -15794 -15795 15796 -296 -15798 0 -15794 -15795 15796 -296 15799 0 c -1+1 --> 0 c ( b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ b^{37, 8}_0 ∧ p_296) -> (-b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ -b^{37, 9}_0) c in CNF: c -b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ -p_296 ∨ -b^{37, 9}_2 c -b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ -p_296 ∨ -b^{37, 9}_1 c -b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ -p_296 ∨ -b^{37, 9}_0 c in DIMACS: -15794 15795 -15796 -296 -15797 0 -15794 15795 -15796 -296 -15798 0 -15794 15795 -15796 -296 -15799 0 c 0+1 --> 1 c (-b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ -b^{37, 8}_0 ∧ p_296) -> (-b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ b^{37, 9}_0) c in CNF: c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ -p_296 ∨ -b^{37, 9}_2 c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ -p_296 ∨ -b^{37, 9}_1 c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ -p_296 ∨ b^{37, 9}_0 c in DIMACS: 15794 15795 15796 -296 -15797 0 15794 15795 15796 -296 -15798 0 15794 15795 15796 -296 15799 0 c 1+1 --> 2 c (-b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ b^{37, 8}_0 ∧ p_296) -> (-b^{37, 9}_2 ∧ b^{37, 9}_1 ∧ -b^{37, 9}_0) c in CNF: c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ -p_296 ∨ -b^{37, 9}_2 c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ -p_296 ∨ b^{37, 9}_1 c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ -p_296 ∨ -b^{37, 9}_0 c in DIMACS: 15794 15795 -15796 -296 -15797 0 15794 15795 -15796 -296 15798 0 15794 15795 -15796 -296 -15799 0 c 2+1 --> break c (-b^{37, 8}_2 ∧ b^{37, 8}_1 ∧ -b^{37, 8}_0 ∧ p_296) -> break c in CNF: c b^{37, 8}_2 ∨ -b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ -p_296 ∨ break c in DIMACS: 15794 -15795 15796 -296 1162 0 c 2-1 --> 1 c (-b^{37, 8}_2 ∧ b^{37, 8}_1 ∧ -b^{37, 8}_0 ∧ -p_296) -> (-b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ b^{37, 9}_0) c in CNF: c b^{37, 8}_2 ∨ -b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ p_296 ∨ -b^{37, 9}_2 c b^{37, 8}_2 ∨ -b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ p_296 ∨ -b^{37, 9}_1 c b^{37, 8}_2 ∨ -b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ p_296 ∨ b^{37, 9}_0 c in DIMACS: 15794 -15795 15796 296 -15797 0 15794 -15795 15796 296 -15798 0 15794 -15795 15796 296 15799 0 c 1-1 --> 0 c (-b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ b^{37, 8}_0 ∧ -p_296) -> (-b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ -b^{37, 9}_0) c in CNF: c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ p_296 ∨ -b^{37, 9}_2 c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ p_296 ∨ -b^{37, 9}_1 c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ p_296 ∨ -b^{37, 9}_0 c in DIMACS: 15794 15795 -15796 296 -15797 0 15794 15795 -15796 296 -15798 0 15794 15795 -15796 296 -15799 0 c 0-1 --> -1 c (-b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ -b^{37, 8}_0 ∧ -p_296) -> ( b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ b^{37, 9}_0) c in CNF: c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ p_296 ∨ b^{37, 9}_2 c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ p_296 ∨ -b^{37, 9}_1 c b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ p_296 ∨ b^{37, 9}_0 c in DIMACS: 15794 15795 15796 296 15797 0 15794 15795 15796 296 -15798 0 15794 15795 15796 296 15799 0 c -1-1 --> -2 c ( b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ b^{37, 8}_0 ∧ -p_296) -> ( b^{37, 9}_2 ∧ b^{37, 9}_1 ∧ -b^{37, 9}_0) c in CNF: c -b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ p_296 ∨ b^{37, 9}_2 c -b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ p_296 ∨ b^{37, 9}_1 c -b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ p_296 ∨ -b^{37, 9}_0 c in DIMACS: -15794 15795 -15796 296 15797 0 -15794 15795 -15796 296 15798 0 -15794 15795 -15796 296 -15799 0 c -2-1 --> break c ( b^{37, 8}_2 ∧ b^{37, 8}_1 ∧ -b^{37, 8}_0 ∧ -p_296) -> break c in CNF: c -b^{37, 8}_2 ∨ -b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ p_296 ∨ break c in DIMACS: -15794 -15795 15796 296 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 8}_2 ∧ -b^{37, 8}_1 ∧ -b^{37, 8}_0 ∧ true) c in CNF: c -b^{37, 8}_2 ∨ b^{37, 8}_1 ∨ b^{37, 8}_0 ∨ false c in DIMACS: -15794 15795 15796 0 c 3 does not represent an automaton state. c -(-b^{37, 8}_2 ∧ b^{37, 8}_1 ∧ b^{37, 8}_0 ∧ true) c in CNF: c b^{37, 8}_2 ∨ -b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ false c in DIMACS: 15794 -15795 -15796 0 c -3 does not represent an automaton state. c -( b^{37, 8}_2 ∧ b^{37, 8}_1 ∧ b^{37, 8}_0 ∧ true) c in CNF: c -b^{37, 8}_2 ∨ -b^{37, 8}_1 ∨ -b^{37, 8}_0 ∨ false c in DIMACS: -15794 -15795 -15796 0 c i = 9 c -2+1 --> -1 c ( b^{37, 9}_2 ∧ b^{37, 9}_1 ∧ -b^{37, 9}_0 ∧ p_333) -> ( b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ b^{37, 10}_0) c in CNF: c -b^{37, 9}_2 ∨ -b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ -p_333 ∨ b^{37, 10}_2 c -b^{37, 9}_2 ∨ -b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ -p_333 ∨ -b^{37, 10}_1 c -b^{37, 9}_2 ∨ -b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ -p_333 ∨ b^{37, 10}_0 c in DIMACS: -15797 -15798 15799 -333 15800 0 -15797 -15798 15799 -333 -15801 0 -15797 -15798 15799 -333 15802 0 c -1+1 --> 0 c ( b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ b^{37, 9}_0 ∧ p_333) -> (-b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ -b^{37, 10}_0) c in CNF: c -b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ -p_333 ∨ -b^{37, 10}_2 c -b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ -p_333 ∨ -b^{37, 10}_1 c -b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ -p_333 ∨ -b^{37, 10}_0 c in DIMACS: -15797 15798 -15799 -333 -15800 0 -15797 15798 -15799 -333 -15801 0 -15797 15798 -15799 -333 -15802 0 c 0+1 --> 1 c (-b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ -b^{37, 9}_0 ∧ p_333) -> (-b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ b^{37, 10}_0) c in CNF: c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ -p_333 ∨ -b^{37, 10}_2 c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ -p_333 ∨ -b^{37, 10}_1 c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ -p_333 ∨ b^{37, 10}_0 c in DIMACS: 15797 15798 15799 -333 -15800 0 15797 15798 15799 -333 -15801 0 15797 15798 15799 -333 15802 0 c 1+1 --> 2 c (-b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ b^{37, 9}_0 ∧ p_333) -> (-b^{37, 10}_2 ∧ b^{37, 10}_1 ∧ -b^{37, 10}_0) c in CNF: c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ -p_333 ∨ -b^{37, 10}_2 c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ -p_333 ∨ b^{37, 10}_1 c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ -p_333 ∨ -b^{37, 10}_0 c in DIMACS: 15797 15798 -15799 -333 -15800 0 15797 15798 -15799 -333 15801 0 15797 15798 -15799 -333 -15802 0 c 2+1 --> break c (-b^{37, 9}_2 ∧ b^{37, 9}_1 ∧ -b^{37, 9}_0 ∧ p_333) -> break c in CNF: c b^{37, 9}_2 ∨ -b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ -p_333 ∨ break c in DIMACS: 15797 -15798 15799 -333 1162 0 c 2-1 --> 1 c (-b^{37, 9}_2 ∧ b^{37, 9}_1 ∧ -b^{37, 9}_0 ∧ -p_333) -> (-b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ b^{37, 10}_0) c in CNF: c b^{37, 9}_2 ∨ -b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ p_333 ∨ -b^{37, 10}_2 c b^{37, 9}_2 ∨ -b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ p_333 ∨ -b^{37, 10}_1 c b^{37, 9}_2 ∨ -b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ p_333 ∨ b^{37, 10}_0 c in DIMACS: 15797 -15798 15799 333 -15800 0 15797 -15798 15799 333 -15801 0 15797 -15798 15799 333 15802 0 c 1-1 --> 0 c (-b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ b^{37, 9}_0 ∧ -p_333) -> (-b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ -b^{37, 10}_0) c in CNF: c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ p_333 ∨ -b^{37, 10}_2 c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ p_333 ∨ -b^{37, 10}_1 c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ p_333 ∨ -b^{37, 10}_0 c in DIMACS: 15797 15798 -15799 333 -15800 0 15797 15798 -15799 333 -15801 0 15797 15798 -15799 333 -15802 0 c 0-1 --> -1 c (-b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ -b^{37, 9}_0 ∧ -p_333) -> ( b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ b^{37, 10}_0) c in CNF: c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ p_333 ∨ b^{37, 10}_2 c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ p_333 ∨ -b^{37, 10}_1 c b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ p_333 ∨ b^{37, 10}_0 c in DIMACS: 15797 15798 15799 333 15800 0 15797 15798 15799 333 -15801 0 15797 15798 15799 333 15802 0 c -1-1 --> -2 c ( b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ b^{37, 9}_0 ∧ -p_333) -> ( b^{37, 10}_2 ∧ b^{37, 10}_1 ∧ -b^{37, 10}_0) c in CNF: c -b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ p_333 ∨ b^{37, 10}_2 c -b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ p_333 ∨ b^{37, 10}_1 c -b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ p_333 ∨ -b^{37, 10}_0 c in DIMACS: -15797 15798 -15799 333 15800 0 -15797 15798 -15799 333 15801 0 -15797 15798 -15799 333 -15802 0 c -2-1 --> break c ( b^{37, 9}_2 ∧ b^{37, 9}_1 ∧ -b^{37, 9}_0 ∧ -p_333) -> break c in CNF: c -b^{37, 9}_2 ∨ -b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ p_333 ∨ break c in DIMACS: -15797 -15798 15799 333 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 9}_2 ∧ -b^{37, 9}_1 ∧ -b^{37, 9}_0 ∧ true) c in CNF: c -b^{37, 9}_2 ∨ b^{37, 9}_1 ∨ b^{37, 9}_0 ∨ false c in DIMACS: -15797 15798 15799 0 c 3 does not represent an automaton state. c -(-b^{37, 9}_2 ∧ b^{37, 9}_1 ∧ b^{37, 9}_0 ∧ true) c in CNF: c b^{37, 9}_2 ∨ -b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ false c in DIMACS: 15797 -15798 -15799 0 c -3 does not represent an automaton state. c -( b^{37, 9}_2 ∧ b^{37, 9}_1 ∧ b^{37, 9}_0 ∧ true) c in CNF: c -b^{37, 9}_2 ∨ -b^{37, 9}_1 ∨ -b^{37, 9}_0 ∨ false c in DIMACS: -15797 -15798 -15799 0 c i = 10 c -2+1 --> -1 c ( b^{37, 10}_2 ∧ b^{37, 10}_1 ∧ -b^{37, 10}_0 ∧ p_370) -> ( b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ b^{37, 11}_0) c in CNF: c -b^{37, 10}_2 ∨ -b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ -p_370 ∨ b^{37, 11}_2 c -b^{37, 10}_2 ∨ -b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ -p_370 ∨ -b^{37, 11}_1 c -b^{37, 10}_2 ∨ -b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ -p_370 ∨ b^{37, 11}_0 c in DIMACS: -15800 -15801 15802 -370 15803 0 -15800 -15801 15802 -370 -15804 0 -15800 -15801 15802 -370 15805 0 c -1+1 --> 0 c ( b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ b^{37, 10}_0 ∧ p_370) -> (-b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ -b^{37, 11}_0) c in CNF: c -b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ -p_370 ∨ -b^{37, 11}_2 c -b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ -p_370 ∨ -b^{37, 11}_1 c -b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ -p_370 ∨ -b^{37, 11}_0 c in DIMACS: -15800 15801 -15802 -370 -15803 0 -15800 15801 -15802 -370 -15804 0 -15800 15801 -15802 -370 -15805 0 c 0+1 --> 1 c (-b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ -b^{37, 10}_0 ∧ p_370) -> (-b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ b^{37, 11}_0) c in CNF: c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ -p_370 ∨ -b^{37, 11}_2 c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ -p_370 ∨ -b^{37, 11}_1 c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ -p_370 ∨ b^{37, 11}_0 c in DIMACS: 15800 15801 15802 -370 -15803 0 15800 15801 15802 -370 -15804 0 15800 15801 15802 -370 15805 0 c 1+1 --> 2 c (-b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ b^{37, 10}_0 ∧ p_370) -> (-b^{37, 11}_2 ∧ b^{37, 11}_1 ∧ -b^{37, 11}_0) c in CNF: c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ -p_370 ∨ -b^{37, 11}_2 c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ -p_370 ∨ b^{37, 11}_1 c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ -p_370 ∨ -b^{37, 11}_0 c in DIMACS: 15800 15801 -15802 -370 -15803 0 15800 15801 -15802 -370 15804 0 15800 15801 -15802 -370 -15805 0 c 2+1 --> break c (-b^{37, 10}_2 ∧ b^{37, 10}_1 ∧ -b^{37, 10}_0 ∧ p_370) -> break c in CNF: c b^{37, 10}_2 ∨ -b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ -p_370 ∨ break c in DIMACS: 15800 -15801 15802 -370 1162 0 c 2-1 --> 1 c (-b^{37, 10}_2 ∧ b^{37, 10}_1 ∧ -b^{37, 10}_0 ∧ -p_370) -> (-b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ b^{37, 11}_0) c in CNF: c b^{37, 10}_2 ∨ -b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ p_370 ∨ -b^{37, 11}_2 c b^{37, 10}_2 ∨ -b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ p_370 ∨ -b^{37, 11}_1 c b^{37, 10}_2 ∨ -b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ p_370 ∨ b^{37, 11}_0 c in DIMACS: 15800 -15801 15802 370 -15803 0 15800 -15801 15802 370 -15804 0 15800 -15801 15802 370 15805 0 c 1-1 --> 0 c (-b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ b^{37, 10}_0 ∧ -p_370) -> (-b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ -b^{37, 11}_0) c in CNF: c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ p_370 ∨ -b^{37, 11}_2 c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ p_370 ∨ -b^{37, 11}_1 c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ p_370 ∨ -b^{37, 11}_0 c in DIMACS: 15800 15801 -15802 370 -15803 0 15800 15801 -15802 370 -15804 0 15800 15801 -15802 370 -15805 0 c 0-1 --> -1 c (-b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ -b^{37, 10}_0 ∧ -p_370) -> ( b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ b^{37, 11}_0) c in CNF: c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ p_370 ∨ b^{37, 11}_2 c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ p_370 ∨ -b^{37, 11}_1 c b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ p_370 ∨ b^{37, 11}_0 c in DIMACS: 15800 15801 15802 370 15803 0 15800 15801 15802 370 -15804 0 15800 15801 15802 370 15805 0 c -1-1 --> -2 c ( b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ b^{37, 10}_0 ∧ -p_370) -> ( b^{37, 11}_2 ∧ b^{37, 11}_1 ∧ -b^{37, 11}_0) c in CNF: c -b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ p_370 ∨ b^{37, 11}_2 c -b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ p_370 ∨ b^{37, 11}_1 c -b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ p_370 ∨ -b^{37, 11}_0 c in DIMACS: -15800 15801 -15802 370 15803 0 -15800 15801 -15802 370 15804 0 -15800 15801 -15802 370 -15805 0 c -2-1 --> break c ( b^{37, 10}_2 ∧ b^{37, 10}_1 ∧ -b^{37, 10}_0 ∧ -p_370) -> break c in CNF: c -b^{37, 10}_2 ∨ -b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ p_370 ∨ break c in DIMACS: -15800 -15801 15802 370 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 10}_2 ∧ -b^{37, 10}_1 ∧ -b^{37, 10}_0 ∧ true) c in CNF: c -b^{37, 10}_2 ∨ b^{37, 10}_1 ∨ b^{37, 10}_0 ∨ false c in DIMACS: -15800 15801 15802 0 c 3 does not represent an automaton state. c -(-b^{37, 10}_2 ∧ b^{37, 10}_1 ∧ b^{37, 10}_0 ∧ true) c in CNF: c b^{37, 10}_2 ∨ -b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ false c in DIMACS: 15800 -15801 -15802 0 c -3 does not represent an automaton state. c -( b^{37, 10}_2 ∧ b^{37, 10}_1 ∧ b^{37, 10}_0 ∧ true) c in CNF: c -b^{37, 10}_2 ∨ -b^{37, 10}_1 ∨ -b^{37, 10}_0 ∨ false c in DIMACS: -15800 -15801 -15802 0 c i = 11 c -2+1 --> -1 c ( b^{37, 11}_2 ∧ b^{37, 11}_1 ∧ -b^{37, 11}_0 ∧ p_407) -> ( b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ b^{37, 12}_0) c in CNF: c -b^{37, 11}_2 ∨ -b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ -p_407 ∨ b^{37, 12}_2 c -b^{37, 11}_2 ∨ -b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ -p_407 ∨ -b^{37, 12}_1 c -b^{37, 11}_2 ∨ -b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ -p_407 ∨ b^{37, 12}_0 c in DIMACS: -15803 -15804 15805 -407 15806 0 -15803 -15804 15805 -407 -15807 0 -15803 -15804 15805 -407 15808 0 c -1+1 --> 0 c ( b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ b^{37, 11}_0 ∧ p_407) -> (-b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ -b^{37, 12}_0) c in CNF: c -b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ -p_407 ∨ -b^{37, 12}_2 c -b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ -p_407 ∨ -b^{37, 12}_1 c -b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ -p_407 ∨ -b^{37, 12}_0 c in DIMACS: -15803 15804 -15805 -407 -15806 0 -15803 15804 -15805 -407 -15807 0 -15803 15804 -15805 -407 -15808 0 c 0+1 --> 1 c (-b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ -b^{37, 11}_0 ∧ p_407) -> (-b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ b^{37, 12}_0) c in CNF: c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ -p_407 ∨ -b^{37, 12}_2 c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ -p_407 ∨ -b^{37, 12}_1 c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ -p_407 ∨ b^{37, 12}_0 c in DIMACS: 15803 15804 15805 -407 -15806 0 15803 15804 15805 -407 -15807 0 15803 15804 15805 -407 15808 0 c 1+1 --> 2 c (-b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ b^{37, 11}_0 ∧ p_407) -> (-b^{37, 12}_2 ∧ b^{37, 12}_1 ∧ -b^{37, 12}_0) c in CNF: c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ -p_407 ∨ -b^{37, 12}_2 c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ -p_407 ∨ b^{37, 12}_1 c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ -p_407 ∨ -b^{37, 12}_0 c in DIMACS: 15803 15804 -15805 -407 -15806 0 15803 15804 -15805 -407 15807 0 15803 15804 -15805 -407 -15808 0 c 2+1 --> break c (-b^{37, 11}_2 ∧ b^{37, 11}_1 ∧ -b^{37, 11}_0 ∧ p_407) -> break c in CNF: c b^{37, 11}_2 ∨ -b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ -p_407 ∨ break c in DIMACS: 15803 -15804 15805 -407 1162 0 c 2-1 --> 1 c (-b^{37, 11}_2 ∧ b^{37, 11}_1 ∧ -b^{37, 11}_0 ∧ -p_407) -> (-b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ b^{37, 12}_0) c in CNF: c b^{37, 11}_2 ∨ -b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ p_407 ∨ -b^{37, 12}_2 c b^{37, 11}_2 ∨ -b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ p_407 ∨ -b^{37, 12}_1 c b^{37, 11}_2 ∨ -b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ p_407 ∨ b^{37, 12}_0 c in DIMACS: 15803 -15804 15805 407 -15806 0 15803 -15804 15805 407 -15807 0 15803 -15804 15805 407 15808 0 c 1-1 --> 0 c (-b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ b^{37, 11}_0 ∧ -p_407) -> (-b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ -b^{37, 12}_0) c in CNF: c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ p_407 ∨ -b^{37, 12}_2 c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ p_407 ∨ -b^{37, 12}_1 c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ p_407 ∨ -b^{37, 12}_0 c in DIMACS: 15803 15804 -15805 407 -15806 0 15803 15804 -15805 407 -15807 0 15803 15804 -15805 407 -15808 0 c 0-1 --> -1 c (-b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ -b^{37, 11}_0 ∧ -p_407) -> ( b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ b^{37, 12}_0) c in CNF: c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ p_407 ∨ b^{37, 12}_2 c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ p_407 ∨ -b^{37, 12}_1 c b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ p_407 ∨ b^{37, 12}_0 c in DIMACS: 15803 15804 15805 407 15806 0 15803 15804 15805 407 -15807 0 15803 15804 15805 407 15808 0 c -1-1 --> -2 c ( b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ b^{37, 11}_0 ∧ -p_407) -> ( b^{37, 12}_2 ∧ b^{37, 12}_1 ∧ -b^{37, 12}_0) c in CNF: c -b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ p_407 ∨ b^{37, 12}_2 c -b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ p_407 ∨ b^{37, 12}_1 c -b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ p_407 ∨ -b^{37, 12}_0 c in DIMACS: -15803 15804 -15805 407 15806 0 -15803 15804 -15805 407 15807 0 -15803 15804 -15805 407 -15808 0 c -2-1 --> break c ( b^{37, 11}_2 ∧ b^{37, 11}_1 ∧ -b^{37, 11}_0 ∧ -p_407) -> break c in CNF: c -b^{37, 11}_2 ∨ -b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ p_407 ∨ break c in DIMACS: -15803 -15804 15805 407 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 11}_2 ∧ -b^{37, 11}_1 ∧ -b^{37, 11}_0 ∧ true) c in CNF: c -b^{37, 11}_2 ∨ b^{37, 11}_1 ∨ b^{37, 11}_0 ∨ false c in DIMACS: -15803 15804 15805 0 c 3 does not represent an automaton state. c -(-b^{37, 11}_2 ∧ b^{37, 11}_1 ∧ b^{37, 11}_0 ∧ true) c in CNF: c b^{37, 11}_2 ∨ -b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ false c in DIMACS: 15803 -15804 -15805 0 c -3 does not represent an automaton state. c -( b^{37, 11}_2 ∧ b^{37, 11}_1 ∧ b^{37, 11}_0 ∧ true) c in CNF: c -b^{37, 11}_2 ∨ -b^{37, 11}_1 ∨ -b^{37, 11}_0 ∨ false c in DIMACS: -15803 -15804 -15805 0 c i = 12 c -2+1 --> -1 c ( b^{37, 12}_2 ∧ b^{37, 12}_1 ∧ -b^{37, 12}_0 ∧ p_444) -> ( b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ b^{37, 13}_0) c in CNF: c -b^{37, 12}_2 ∨ -b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ -p_444 ∨ b^{37, 13}_2 c -b^{37, 12}_2 ∨ -b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ -p_444 ∨ -b^{37, 13}_1 c -b^{37, 12}_2 ∨ -b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ -p_444 ∨ b^{37, 13}_0 c in DIMACS: -15806 -15807 15808 -444 15809 0 -15806 -15807 15808 -444 -15810 0 -15806 -15807 15808 -444 15811 0 c -1+1 --> 0 c ( b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ b^{37, 12}_0 ∧ p_444) -> (-b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ -b^{37, 13}_0) c in CNF: c -b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ -p_444 ∨ -b^{37, 13}_2 c -b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ -p_444 ∨ -b^{37, 13}_1 c -b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ -p_444 ∨ -b^{37, 13}_0 c in DIMACS: -15806 15807 -15808 -444 -15809 0 -15806 15807 -15808 -444 -15810 0 -15806 15807 -15808 -444 -15811 0 c 0+1 --> 1 c (-b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ -b^{37, 12}_0 ∧ p_444) -> (-b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ b^{37, 13}_0) c in CNF: c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ -p_444 ∨ -b^{37, 13}_2 c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ -p_444 ∨ -b^{37, 13}_1 c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ -p_444 ∨ b^{37, 13}_0 c in DIMACS: 15806 15807 15808 -444 -15809 0 15806 15807 15808 -444 -15810 0 15806 15807 15808 -444 15811 0 c 1+1 --> 2 c (-b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ b^{37, 12}_0 ∧ p_444) -> (-b^{37, 13}_2 ∧ b^{37, 13}_1 ∧ -b^{37, 13}_0) c in CNF: c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ -p_444 ∨ -b^{37, 13}_2 c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ -p_444 ∨ b^{37, 13}_1 c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ -p_444 ∨ -b^{37, 13}_0 c in DIMACS: 15806 15807 -15808 -444 -15809 0 15806 15807 -15808 -444 15810 0 15806 15807 -15808 -444 -15811 0 c 2+1 --> break c (-b^{37, 12}_2 ∧ b^{37, 12}_1 ∧ -b^{37, 12}_0 ∧ p_444) -> break c in CNF: c b^{37, 12}_2 ∨ -b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ -p_444 ∨ break c in DIMACS: 15806 -15807 15808 -444 1162 0 c 2-1 --> 1 c (-b^{37, 12}_2 ∧ b^{37, 12}_1 ∧ -b^{37, 12}_0 ∧ -p_444) -> (-b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ b^{37, 13}_0) c in CNF: c b^{37, 12}_2 ∨ -b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ p_444 ∨ -b^{37, 13}_2 c b^{37, 12}_2 ∨ -b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ p_444 ∨ -b^{37, 13}_1 c b^{37, 12}_2 ∨ -b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ p_444 ∨ b^{37, 13}_0 c in DIMACS: 15806 -15807 15808 444 -15809 0 15806 -15807 15808 444 -15810 0 15806 -15807 15808 444 15811 0 c 1-1 --> 0 c (-b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ b^{37, 12}_0 ∧ -p_444) -> (-b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ -b^{37, 13}_0) c in CNF: c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ p_444 ∨ -b^{37, 13}_2 c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ p_444 ∨ -b^{37, 13}_1 c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ p_444 ∨ -b^{37, 13}_0 c in DIMACS: 15806 15807 -15808 444 -15809 0 15806 15807 -15808 444 -15810 0 15806 15807 -15808 444 -15811 0 c 0-1 --> -1 c (-b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ -b^{37, 12}_0 ∧ -p_444) -> ( b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ b^{37, 13}_0) c in CNF: c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ p_444 ∨ b^{37, 13}_2 c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ p_444 ∨ -b^{37, 13}_1 c b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ p_444 ∨ b^{37, 13}_0 c in DIMACS: 15806 15807 15808 444 15809 0 15806 15807 15808 444 -15810 0 15806 15807 15808 444 15811 0 c -1-1 --> -2 c ( b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ b^{37, 12}_0 ∧ -p_444) -> ( b^{37, 13}_2 ∧ b^{37, 13}_1 ∧ -b^{37, 13}_0) c in CNF: c -b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ p_444 ∨ b^{37, 13}_2 c -b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ p_444 ∨ b^{37, 13}_1 c -b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ p_444 ∨ -b^{37, 13}_0 c in DIMACS: -15806 15807 -15808 444 15809 0 -15806 15807 -15808 444 15810 0 -15806 15807 -15808 444 -15811 0 c -2-1 --> break c ( b^{37, 12}_2 ∧ b^{37, 12}_1 ∧ -b^{37, 12}_0 ∧ -p_444) -> break c in CNF: c -b^{37, 12}_2 ∨ -b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ p_444 ∨ break c in DIMACS: -15806 -15807 15808 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 12}_2 ∧ -b^{37, 12}_1 ∧ -b^{37, 12}_0 ∧ true) c in CNF: c -b^{37, 12}_2 ∨ b^{37, 12}_1 ∨ b^{37, 12}_0 ∨ false c in DIMACS: -15806 15807 15808 0 c 3 does not represent an automaton state. c -(-b^{37, 12}_2 ∧ b^{37, 12}_1 ∧ b^{37, 12}_0 ∧ true) c in CNF: c b^{37, 12}_2 ∨ -b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ false c in DIMACS: 15806 -15807 -15808 0 c -3 does not represent an automaton state. c -( b^{37, 12}_2 ∧ b^{37, 12}_1 ∧ b^{37, 12}_0 ∧ true) c in CNF: c -b^{37, 12}_2 ∨ -b^{37, 12}_1 ∨ -b^{37, 12}_0 ∨ false c in DIMACS: -15806 -15807 -15808 0 c i = 13 c -2+1 --> -1 c ( b^{37, 13}_2 ∧ b^{37, 13}_1 ∧ -b^{37, 13}_0 ∧ p_481) -> ( b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ b^{37, 14}_0) c in CNF: c -b^{37, 13}_2 ∨ -b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ -p_481 ∨ b^{37, 14}_2 c -b^{37, 13}_2 ∨ -b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ -p_481 ∨ -b^{37, 14}_1 c -b^{37, 13}_2 ∨ -b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ -p_481 ∨ b^{37, 14}_0 c in DIMACS: -15809 -15810 15811 -481 15812 0 -15809 -15810 15811 -481 -15813 0 -15809 -15810 15811 -481 15814 0 c -1+1 --> 0 c ( b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ b^{37, 13}_0 ∧ p_481) -> (-b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ -b^{37, 14}_0) c in CNF: c -b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ -p_481 ∨ -b^{37, 14}_2 c -b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ -p_481 ∨ -b^{37, 14}_1 c -b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ -p_481 ∨ -b^{37, 14}_0 c in DIMACS: -15809 15810 -15811 -481 -15812 0 -15809 15810 -15811 -481 -15813 0 -15809 15810 -15811 -481 -15814 0 c 0+1 --> 1 c (-b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ -b^{37, 13}_0 ∧ p_481) -> (-b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ b^{37, 14}_0) c in CNF: c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ -p_481 ∨ -b^{37, 14}_2 c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ -p_481 ∨ -b^{37, 14}_1 c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ -p_481 ∨ b^{37, 14}_0 c in DIMACS: 15809 15810 15811 -481 -15812 0 15809 15810 15811 -481 -15813 0 15809 15810 15811 -481 15814 0 c 1+1 --> 2 c (-b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ b^{37, 13}_0 ∧ p_481) -> (-b^{37, 14}_2 ∧ b^{37, 14}_1 ∧ -b^{37, 14}_0) c in CNF: c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ -p_481 ∨ -b^{37, 14}_2 c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ -p_481 ∨ b^{37, 14}_1 c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ -p_481 ∨ -b^{37, 14}_0 c in DIMACS: 15809 15810 -15811 -481 -15812 0 15809 15810 -15811 -481 15813 0 15809 15810 -15811 -481 -15814 0 c 2+1 --> break c (-b^{37, 13}_2 ∧ b^{37, 13}_1 ∧ -b^{37, 13}_0 ∧ p_481) -> break c in CNF: c b^{37, 13}_2 ∨ -b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ -p_481 ∨ break c in DIMACS: 15809 -15810 15811 -481 1162 0 c 2-1 --> 1 c (-b^{37, 13}_2 ∧ b^{37, 13}_1 ∧ -b^{37, 13}_0 ∧ -p_481) -> (-b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ b^{37, 14}_0) c in CNF: c b^{37, 13}_2 ∨ -b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ p_481 ∨ -b^{37, 14}_2 c b^{37, 13}_2 ∨ -b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ p_481 ∨ -b^{37, 14}_1 c b^{37, 13}_2 ∨ -b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ p_481 ∨ b^{37, 14}_0 c in DIMACS: 15809 -15810 15811 481 -15812 0 15809 -15810 15811 481 -15813 0 15809 -15810 15811 481 15814 0 c 1-1 --> 0 c (-b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ b^{37, 13}_0 ∧ -p_481) -> (-b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ -b^{37, 14}_0) c in CNF: c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ p_481 ∨ -b^{37, 14}_2 c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ p_481 ∨ -b^{37, 14}_1 c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ p_481 ∨ -b^{37, 14}_0 c in DIMACS: 15809 15810 -15811 481 -15812 0 15809 15810 -15811 481 -15813 0 15809 15810 -15811 481 -15814 0 c 0-1 --> -1 c (-b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ -b^{37, 13}_0 ∧ -p_481) -> ( b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ b^{37, 14}_0) c in CNF: c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ p_481 ∨ b^{37, 14}_2 c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ p_481 ∨ -b^{37, 14}_1 c b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ p_481 ∨ b^{37, 14}_0 c in DIMACS: 15809 15810 15811 481 15812 0 15809 15810 15811 481 -15813 0 15809 15810 15811 481 15814 0 c -1-1 --> -2 c ( b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ b^{37, 13}_0 ∧ -p_481) -> ( b^{37, 14}_2 ∧ b^{37, 14}_1 ∧ -b^{37, 14}_0) c in CNF: c -b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ p_481 ∨ b^{37, 14}_2 c -b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ p_481 ∨ b^{37, 14}_1 c -b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ p_481 ∨ -b^{37, 14}_0 c in DIMACS: -15809 15810 -15811 481 15812 0 -15809 15810 -15811 481 15813 0 -15809 15810 -15811 481 -15814 0 c -2-1 --> break c ( b^{37, 13}_2 ∧ b^{37, 13}_1 ∧ -b^{37, 13}_0 ∧ -p_481) -> break c in CNF: c -b^{37, 13}_2 ∨ -b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ p_481 ∨ break c in DIMACS: -15809 -15810 15811 481 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 13}_2 ∧ -b^{37, 13}_1 ∧ -b^{37, 13}_0 ∧ true) c in CNF: c -b^{37, 13}_2 ∨ b^{37, 13}_1 ∨ b^{37, 13}_0 ∨ false c in DIMACS: -15809 15810 15811 0 c 3 does not represent an automaton state. c -(-b^{37, 13}_2 ∧ b^{37, 13}_1 ∧ b^{37, 13}_0 ∧ true) c in CNF: c b^{37, 13}_2 ∨ -b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ false c in DIMACS: 15809 -15810 -15811 0 c -3 does not represent an automaton state. c -( b^{37, 13}_2 ∧ b^{37, 13}_1 ∧ b^{37, 13}_0 ∧ true) c in CNF: c -b^{37, 13}_2 ∨ -b^{37, 13}_1 ∨ -b^{37, 13}_0 ∨ false c in DIMACS: -15809 -15810 -15811 0 c i = 14 c -2+1 --> -1 c ( b^{37, 14}_2 ∧ b^{37, 14}_1 ∧ -b^{37, 14}_0 ∧ p_518) -> ( b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ b^{37, 15}_0) c in CNF: c -b^{37, 14}_2 ∨ -b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ -p_518 ∨ b^{37, 15}_2 c -b^{37, 14}_2 ∨ -b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ -p_518 ∨ -b^{37, 15}_1 c -b^{37, 14}_2 ∨ -b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ -p_518 ∨ b^{37, 15}_0 c in DIMACS: -15812 -15813 15814 -518 15815 0 -15812 -15813 15814 -518 -15816 0 -15812 -15813 15814 -518 15817 0 c -1+1 --> 0 c ( b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ b^{37, 14}_0 ∧ p_518) -> (-b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ -b^{37, 15}_0) c in CNF: c -b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ -p_518 ∨ -b^{37, 15}_2 c -b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ -p_518 ∨ -b^{37, 15}_1 c -b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ -p_518 ∨ -b^{37, 15}_0 c in DIMACS: -15812 15813 -15814 -518 -15815 0 -15812 15813 -15814 -518 -15816 0 -15812 15813 -15814 -518 -15817 0 c 0+1 --> 1 c (-b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ -b^{37, 14}_0 ∧ p_518) -> (-b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ b^{37, 15}_0) c in CNF: c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ -p_518 ∨ -b^{37, 15}_2 c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ -p_518 ∨ -b^{37, 15}_1 c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ -p_518 ∨ b^{37, 15}_0 c in DIMACS: 15812 15813 15814 -518 -15815 0 15812 15813 15814 -518 -15816 0 15812 15813 15814 -518 15817 0 c 1+1 --> 2 c (-b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ b^{37, 14}_0 ∧ p_518) -> (-b^{37, 15}_2 ∧ b^{37, 15}_1 ∧ -b^{37, 15}_0) c in CNF: c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ -p_518 ∨ -b^{37, 15}_2 c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ -p_518 ∨ b^{37, 15}_1 c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ -p_518 ∨ -b^{37, 15}_0 c in DIMACS: 15812 15813 -15814 -518 -15815 0 15812 15813 -15814 -518 15816 0 15812 15813 -15814 -518 -15817 0 c 2+1 --> break c (-b^{37, 14}_2 ∧ b^{37, 14}_1 ∧ -b^{37, 14}_0 ∧ p_518) -> break c in CNF: c b^{37, 14}_2 ∨ -b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ -p_518 ∨ break c in DIMACS: 15812 -15813 15814 -518 1162 0 c 2-1 --> 1 c (-b^{37, 14}_2 ∧ b^{37, 14}_1 ∧ -b^{37, 14}_0 ∧ -p_518) -> (-b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ b^{37, 15}_0) c in CNF: c b^{37, 14}_2 ∨ -b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ p_518 ∨ -b^{37, 15}_2 c b^{37, 14}_2 ∨ -b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ p_518 ∨ -b^{37, 15}_1 c b^{37, 14}_2 ∨ -b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ p_518 ∨ b^{37, 15}_0 c in DIMACS: 15812 -15813 15814 518 -15815 0 15812 -15813 15814 518 -15816 0 15812 -15813 15814 518 15817 0 c 1-1 --> 0 c (-b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ b^{37, 14}_0 ∧ -p_518) -> (-b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ -b^{37, 15}_0) c in CNF: c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ p_518 ∨ -b^{37, 15}_2 c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ p_518 ∨ -b^{37, 15}_1 c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ p_518 ∨ -b^{37, 15}_0 c in DIMACS: 15812 15813 -15814 518 -15815 0 15812 15813 -15814 518 -15816 0 15812 15813 -15814 518 -15817 0 c 0-1 --> -1 c (-b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ -b^{37, 14}_0 ∧ -p_518) -> ( b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ b^{37, 15}_0) c in CNF: c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ p_518 ∨ b^{37, 15}_2 c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ p_518 ∨ -b^{37, 15}_1 c b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ p_518 ∨ b^{37, 15}_0 c in DIMACS: 15812 15813 15814 518 15815 0 15812 15813 15814 518 -15816 0 15812 15813 15814 518 15817 0 c -1-1 --> -2 c ( b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ b^{37, 14}_0 ∧ -p_518) -> ( b^{37, 15}_2 ∧ b^{37, 15}_1 ∧ -b^{37, 15}_0) c in CNF: c -b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ p_518 ∨ b^{37, 15}_2 c -b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ p_518 ∨ b^{37, 15}_1 c -b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ p_518 ∨ -b^{37, 15}_0 c in DIMACS: -15812 15813 -15814 518 15815 0 -15812 15813 -15814 518 15816 0 -15812 15813 -15814 518 -15817 0 c -2-1 --> break c ( b^{37, 14}_2 ∧ b^{37, 14}_1 ∧ -b^{37, 14}_0 ∧ -p_518) -> break c in CNF: c -b^{37, 14}_2 ∨ -b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ p_518 ∨ break c in DIMACS: -15812 -15813 15814 518 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 14}_2 ∧ -b^{37, 14}_1 ∧ -b^{37, 14}_0 ∧ true) c in CNF: c -b^{37, 14}_2 ∨ b^{37, 14}_1 ∨ b^{37, 14}_0 ∨ false c in DIMACS: -15812 15813 15814 0 c 3 does not represent an automaton state. c -(-b^{37, 14}_2 ∧ b^{37, 14}_1 ∧ b^{37, 14}_0 ∧ true) c in CNF: c b^{37, 14}_2 ∨ -b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ false c in DIMACS: 15812 -15813 -15814 0 c -3 does not represent an automaton state. c -( b^{37, 14}_2 ∧ b^{37, 14}_1 ∧ b^{37, 14}_0 ∧ true) c in CNF: c -b^{37, 14}_2 ∨ -b^{37, 14}_1 ∨ -b^{37, 14}_0 ∨ false c in DIMACS: -15812 -15813 -15814 0 c i = 15 c -2+1 --> -1 c ( b^{37, 15}_2 ∧ b^{37, 15}_1 ∧ -b^{37, 15}_0 ∧ p_555) -> ( b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ b^{37, 16}_0) c in CNF: c -b^{37, 15}_2 ∨ -b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ -p_555 ∨ b^{37, 16}_2 c -b^{37, 15}_2 ∨ -b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ -p_555 ∨ -b^{37, 16}_1 c -b^{37, 15}_2 ∨ -b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ -p_555 ∨ b^{37, 16}_0 c in DIMACS: -15815 -15816 15817 -555 15818 0 -15815 -15816 15817 -555 -15819 0 -15815 -15816 15817 -555 15820 0 c -1+1 --> 0 c ( b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ b^{37, 15}_0 ∧ p_555) -> (-b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ -b^{37, 16}_0) c in CNF: c -b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ -p_555 ∨ -b^{37, 16}_2 c -b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ -p_555 ∨ -b^{37, 16}_1 c -b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ -p_555 ∨ -b^{37, 16}_0 c in DIMACS: -15815 15816 -15817 -555 -15818 0 -15815 15816 -15817 -555 -15819 0 -15815 15816 -15817 -555 -15820 0 c 0+1 --> 1 c (-b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ -b^{37, 15}_0 ∧ p_555) -> (-b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ b^{37, 16}_0) c in CNF: c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ -p_555 ∨ -b^{37, 16}_2 c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ -p_555 ∨ -b^{37, 16}_1 c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ -p_555 ∨ b^{37, 16}_0 c in DIMACS: 15815 15816 15817 -555 -15818 0 15815 15816 15817 -555 -15819 0 15815 15816 15817 -555 15820 0 c 1+1 --> 2 c (-b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ b^{37, 15}_0 ∧ p_555) -> (-b^{37, 16}_2 ∧ b^{37, 16}_1 ∧ -b^{37, 16}_0) c in CNF: c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ -p_555 ∨ -b^{37, 16}_2 c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ -p_555 ∨ b^{37, 16}_1 c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ -p_555 ∨ -b^{37, 16}_0 c in DIMACS: 15815 15816 -15817 -555 -15818 0 15815 15816 -15817 -555 15819 0 15815 15816 -15817 -555 -15820 0 c 2+1 --> break c (-b^{37, 15}_2 ∧ b^{37, 15}_1 ∧ -b^{37, 15}_0 ∧ p_555) -> break c in CNF: c b^{37, 15}_2 ∨ -b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ -p_555 ∨ break c in DIMACS: 15815 -15816 15817 -555 1162 0 c 2-1 --> 1 c (-b^{37, 15}_2 ∧ b^{37, 15}_1 ∧ -b^{37, 15}_0 ∧ -p_555) -> (-b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ b^{37, 16}_0) c in CNF: c b^{37, 15}_2 ∨ -b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ p_555 ∨ -b^{37, 16}_2 c b^{37, 15}_2 ∨ -b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ p_555 ∨ -b^{37, 16}_1 c b^{37, 15}_2 ∨ -b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ p_555 ∨ b^{37, 16}_0 c in DIMACS: 15815 -15816 15817 555 -15818 0 15815 -15816 15817 555 -15819 0 15815 -15816 15817 555 15820 0 c 1-1 --> 0 c (-b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ b^{37, 15}_0 ∧ -p_555) -> (-b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ -b^{37, 16}_0) c in CNF: c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ p_555 ∨ -b^{37, 16}_2 c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ p_555 ∨ -b^{37, 16}_1 c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ p_555 ∨ -b^{37, 16}_0 c in DIMACS: 15815 15816 -15817 555 -15818 0 15815 15816 -15817 555 -15819 0 15815 15816 -15817 555 -15820 0 c 0-1 --> -1 c (-b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ -b^{37, 15}_0 ∧ -p_555) -> ( b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ b^{37, 16}_0) c in CNF: c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ p_555 ∨ b^{37, 16}_2 c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ p_555 ∨ -b^{37, 16}_1 c b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ p_555 ∨ b^{37, 16}_0 c in DIMACS: 15815 15816 15817 555 15818 0 15815 15816 15817 555 -15819 0 15815 15816 15817 555 15820 0 c -1-1 --> -2 c ( b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ b^{37, 15}_0 ∧ -p_555) -> ( b^{37, 16}_2 ∧ b^{37, 16}_1 ∧ -b^{37, 16}_0) c in CNF: c -b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ p_555 ∨ b^{37, 16}_2 c -b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ p_555 ∨ b^{37, 16}_1 c -b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ p_555 ∨ -b^{37, 16}_0 c in DIMACS: -15815 15816 -15817 555 15818 0 -15815 15816 -15817 555 15819 0 -15815 15816 -15817 555 -15820 0 c -2-1 --> break c ( b^{37, 15}_2 ∧ b^{37, 15}_1 ∧ -b^{37, 15}_0 ∧ -p_555) -> break c in CNF: c -b^{37, 15}_2 ∨ -b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ p_555 ∨ break c in DIMACS: -15815 -15816 15817 555 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 15}_2 ∧ -b^{37, 15}_1 ∧ -b^{37, 15}_0 ∧ true) c in CNF: c -b^{37, 15}_2 ∨ b^{37, 15}_1 ∨ b^{37, 15}_0 ∨ false c in DIMACS: -15815 15816 15817 0 c 3 does not represent an automaton state. c -(-b^{37, 15}_2 ∧ b^{37, 15}_1 ∧ b^{37, 15}_0 ∧ true) c in CNF: c b^{37, 15}_2 ∨ -b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ false c in DIMACS: 15815 -15816 -15817 0 c -3 does not represent an automaton state. c -( b^{37, 15}_2 ∧ b^{37, 15}_1 ∧ b^{37, 15}_0 ∧ true) c in CNF: c -b^{37, 15}_2 ∨ -b^{37, 15}_1 ∨ -b^{37, 15}_0 ∨ false c in DIMACS: -15815 -15816 -15817 0 c i = 16 c -2+1 --> -1 c ( b^{37, 16}_2 ∧ b^{37, 16}_1 ∧ -b^{37, 16}_0 ∧ p_592) -> ( b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ b^{37, 17}_0) c in CNF: c -b^{37, 16}_2 ∨ -b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ -p_592 ∨ b^{37, 17}_2 c -b^{37, 16}_2 ∨ -b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ -p_592 ∨ -b^{37, 17}_1 c -b^{37, 16}_2 ∨ -b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ -p_592 ∨ b^{37, 17}_0 c in DIMACS: -15818 -15819 15820 -592 15821 0 -15818 -15819 15820 -592 -15822 0 -15818 -15819 15820 -592 15823 0 c -1+1 --> 0 c ( b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ b^{37, 16}_0 ∧ p_592) -> (-b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ -b^{37, 17}_0) c in CNF: c -b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ -p_592 ∨ -b^{37, 17}_2 c -b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ -p_592 ∨ -b^{37, 17}_1 c -b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ -p_592 ∨ -b^{37, 17}_0 c in DIMACS: -15818 15819 -15820 -592 -15821 0 -15818 15819 -15820 -592 -15822 0 -15818 15819 -15820 -592 -15823 0 c 0+1 --> 1 c (-b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ -b^{37, 16}_0 ∧ p_592) -> (-b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ b^{37, 17}_0) c in CNF: c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ -p_592 ∨ -b^{37, 17}_2 c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ -p_592 ∨ -b^{37, 17}_1 c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ -p_592 ∨ b^{37, 17}_0 c in DIMACS: 15818 15819 15820 -592 -15821 0 15818 15819 15820 -592 -15822 0 15818 15819 15820 -592 15823 0 c 1+1 --> 2 c (-b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ b^{37, 16}_0 ∧ p_592) -> (-b^{37, 17}_2 ∧ b^{37, 17}_1 ∧ -b^{37, 17}_0) c in CNF: c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ -p_592 ∨ -b^{37, 17}_2 c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ -p_592 ∨ b^{37, 17}_1 c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ -p_592 ∨ -b^{37, 17}_0 c in DIMACS: 15818 15819 -15820 -592 -15821 0 15818 15819 -15820 -592 15822 0 15818 15819 -15820 -592 -15823 0 c 2+1 --> break c (-b^{37, 16}_2 ∧ b^{37, 16}_1 ∧ -b^{37, 16}_0 ∧ p_592) -> break c in CNF: c b^{37, 16}_2 ∨ -b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ -p_592 ∨ break c in DIMACS: 15818 -15819 15820 -592 1162 0 c 2-1 --> 1 c (-b^{37, 16}_2 ∧ b^{37, 16}_1 ∧ -b^{37, 16}_0 ∧ -p_592) -> (-b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ b^{37, 17}_0) c in CNF: c b^{37, 16}_2 ∨ -b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ p_592 ∨ -b^{37, 17}_2 c b^{37, 16}_2 ∨ -b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ p_592 ∨ -b^{37, 17}_1 c b^{37, 16}_2 ∨ -b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ p_592 ∨ b^{37, 17}_0 c in DIMACS: 15818 -15819 15820 592 -15821 0 15818 -15819 15820 592 -15822 0 15818 -15819 15820 592 15823 0 c 1-1 --> 0 c (-b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ b^{37, 16}_0 ∧ -p_592) -> (-b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ -b^{37, 17}_0) c in CNF: c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ p_592 ∨ -b^{37, 17}_2 c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ p_592 ∨ -b^{37, 17}_1 c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ p_592 ∨ -b^{37, 17}_0 c in DIMACS: 15818 15819 -15820 592 -15821 0 15818 15819 -15820 592 -15822 0 15818 15819 -15820 592 -15823 0 c 0-1 --> -1 c (-b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ -b^{37, 16}_0 ∧ -p_592) -> ( b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ b^{37, 17}_0) c in CNF: c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ p_592 ∨ b^{37, 17}_2 c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ p_592 ∨ -b^{37, 17}_1 c b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ p_592 ∨ b^{37, 17}_0 c in DIMACS: 15818 15819 15820 592 15821 0 15818 15819 15820 592 -15822 0 15818 15819 15820 592 15823 0 c -1-1 --> -2 c ( b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ b^{37, 16}_0 ∧ -p_592) -> ( b^{37, 17}_2 ∧ b^{37, 17}_1 ∧ -b^{37, 17}_0) c in CNF: c -b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ p_592 ∨ b^{37, 17}_2 c -b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ p_592 ∨ b^{37, 17}_1 c -b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ p_592 ∨ -b^{37, 17}_0 c in DIMACS: -15818 15819 -15820 592 15821 0 -15818 15819 -15820 592 15822 0 -15818 15819 -15820 592 -15823 0 c -2-1 --> break c ( b^{37, 16}_2 ∧ b^{37, 16}_1 ∧ -b^{37, 16}_0 ∧ -p_592) -> break c in CNF: c -b^{37, 16}_2 ∨ -b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ p_592 ∨ break c in DIMACS: -15818 -15819 15820 592 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 16}_2 ∧ -b^{37, 16}_1 ∧ -b^{37, 16}_0 ∧ true) c in CNF: c -b^{37, 16}_2 ∨ b^{37, 16}_1 ∨ b^{37, 16}_0 ∨ false c in DIMACS: -15818 15819 15820 0 c 3 does not represent an automaton state. c -(-b^{37, 16}_2 ∧ b^{37, 16}_1 ∧ b^{37, 16}_0 ∧ true) c in CNF: c b^{37, 16}_2 ∨ -b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ false c in DIMACS: 15818 -15819 -15820 0 c -3 does not represent an automaton state. c -( b^{37, 16}_2 ∧ b^{37, 16}_1 ∧ b^{37, 16}_0 ∧ true) c in CNF: c -b^{37, 16}_2 ∨ -b^{37, 16}_1 ∨ -b^{37, 16}_0 ∨ false c in DIMACS: -15818 -15819 -15820 0 c i = 17 c -2+1 --> -1 c ( b^{37, 17}_2 ∧ b^{37, 17}_1 ∧ -b^{37, 17}_0 ∧ p_629) -> ( b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ b^{37, 18}_0) c in CNF: c -b^{37, 17}_2 ∨ -b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ -p_629 ∨ b^{37, 18}_2 c -b^{37, 17}_2 ∨ -b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ -p_629 ∨ -b^{37, 18}_1 c -b^{37, 17}_2 ∨ -b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ -p_629 ∨ b^{37, 18}_0 c in DIMACS: -15821 -15822 15823 -629 15824 0 -15821 -15822 15823 -629 -15825 0 -15821 -15822 15823 -629 15826 0 c -1+1 --> 0 c ( b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ b^{37, 17}_0 ∧ p_629) -> (-b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ -b^{37, 18}_0) c in CNF: c -b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ -p_629 ∨ -b^{37, 18}_2 c -b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ -p_629 ∨ -b^{37, 18}_1 c -b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ -p_629 ∨ -b^{37, 18}_0 c in DIMACS: -15821 15822 -15823 -629 -15824 0 -15821 15822 -15823 -629 -15825 0 -15821 15822 -15823 -629 -15826 0 c 0+1 --> 1 c (-b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ -b^{37, 17}_0 ∧ p_629) -> (-b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ b^{37, 18}_0) c in CNF: c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ -p_629 ∨ -b^{37, 18}_2 c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ -p_629 ∨ -b^{37, 18}_1 c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ -p_629 ∨ b^{37, 18}_0 c in DIMACS: 15821 15822 15823 -629 -15824 0 15821 15822 15823 -629 -15825 0 15821 15822 15823 -629 15826 0 c 1+1 --> 2 c (-b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ b^{37, 17}_0 ∧ p_629) -> (-b^{37, 18}_2 ∧ b^{37, 18}_1 ∧ -b^{37, 18}_0) c in CNF: c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ -p_629 ∨ -b^{37, 18}_2 c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ -p_629 ∨ b^{37, 18}_1 c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ -p_629 ∨ -b^{37, 18}_0 c in DIMACS: 15821 15822 -15823 -629 -15824 0 15821 15822 -15823 -629 15825 0 15821 15822 -15823 -629 -15826 0 c 2+1 --> break c (-b^{37, 17}_2 ∧ b^{37, 17}_1 ∧ -b^{37, 17}_0 ∧ p_629) -> break c in CNF: c b^{37, 17}_2 ∨ -b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ -p_629 ∨ break c in DIMACS: 15821 -15822 15823 -629 1162 0 c 2-1 --> 1 c (-b^{37, 17}_2 ∧ b^{37, 17}_1 ∧ -b^{37, 17}_0 ∧ -p_629) -> (-b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ b^{37, 18}_0) c in CNF: c b^{37, 17}_2 ∨ -b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ p_629 ∨ -b^{37, 18}_2 c b^{37, 17}_2 ∨ -b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ p_629 ∨ -b^{37, 18}_1 c b^{37, 17}_2 ∨ -b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ p_629 ∨ b^{37, 18}_0 c in DIMACS: 15821 -15822 15823 629 -15824 0 15821 -15822 15823 629 -15825 0 15821 -15822 15823 629 15826 0 c 1-1 --> 0 c (-b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ b^{37, 17}_0 ∧ -p_629) -> (-b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ -b^{37, 18}_0) c in CNF: c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ p_629 ∨ -b^{37, 18}_2 c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ p_629 ∨ -b^{37, 18}_1 c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ p_629 ∨ -b^{37, 18}_0 c in DIMACS: 15821 15822 -15823 629 -15824 0 15821 15822 -15823 629 -15825 0 15821 15822 -15823 629 -15826 0 c 0-1 --> -1 c (-b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ -b^{37, 17}_0 ∧ -p_629) -> ( b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ b^{37, 18}_0) c in CNF: c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ p_629 ∨ b^{37, 18}_2 c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ p_629 ∨ -b^{37, 18}_1 c b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ p_629 ∨ b^{37, 18}_0 c in DIMACS: 15821 15822 15823 629 15824 0 15821 15822 15823 629 -15825 0 15821 15822 15823 629 15826 0 c -1-1 --> -2 c ( b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ b^{37, 17}_0 ∧ -p_629) -> ( b^{37, 18}_2 ∧ b^{37, 18}_1 ∧ -b^{37, 18}_0) c in CNF: c -b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ p_629 ∨ b^{37, 18}_2 c -b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ p_629 ∨ b^{37, 18}_1 c -b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ p_629 ∨ -b^{37, 18}_0 c in DIMACS: -15821 15822 -15823 629 15824 0 -15821 15822 -15823 629 15825 0 -15821 15822 -15823 629 -15826 0 c -2-1 --> break c ( b^{37, 17}_2 ∧ b^{37, 17}_1 ∧ -b^{37, 17}_0 ∧ -p_629) -> break c in CNF: c -b^{37, 17}_2 ∨ -b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ p_629 ∨ break c in DIMACS: -15821 -15822 15823 629 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 17}_2 ∧ -b^{37, 17}_1 ∧ -b^{37, 17}_0 ∧ true) c in CNF: c -b^{37, 17}_2 ∨ b^{37, 17}_1 ∨ b^{37, 17}_0 ∨ false c in DIMACS: -15821 15822 15823 0 c 3 does not represent an automaton state. c -(-b^{37, 17}_2 ∧ b^{37, 17}_1 ∧ b^{37, 17}_0 ∧ true) c in CNF: c b^{37, 17}_2 ∨ -b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ false c in DIMACS: 15821 -15822 -15823 0 c -3 does not represent an automaton state. c -( b^{37, 17}_2 ∧ b^{37, 17}_1 ∧ b^{37, 17}_0 ∧ true) c in CNF: c -b^{37, 17}_2 ∨ -b^{37, 17}_1 ∨ -b^{37, 17}_0 ∨ false c in DIMACS: -15821 -15822 -15823 0 c i = 18 c -2+1 --> -1 c ( b^{37, 18}_2 ∧ b^{37, 18}_1 ∧ -b^{37, 18}_0 ∧ p_666) -> ( b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ b^{37, 19}_0) c in CNF: c -b^{37, 18}_2 ∨ -b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ -p_666 ∨ b^{37, 19}_2 c -b^{37, 18}_2 ∨ -b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ -p_666 ∨ -b^{37, 19}_1 c -b^{37, 18}_2 ∨ -b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ -p_666 ∨ b^{37, 19}_0 c in DIMACS: -15824 -15825 15826 -666 15827 0 -15824 -15825 15826 -666 -15828 0 -15824 -15825 15826 -666 15829 0 c -1+1 --> 0 c ( b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ b^{37, 18}_0 ∧ p_666) -> (-b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ -b^{37, 19}_0) c in CNF: c -b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ -p_666 ∨ -b^{37, 19}_2 c -b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ -p_666 ∨ -b^{37, 19}_1 c -b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ -p_666 ∨ -b^{37, 19}_0 c in DIMACS: -15824 15825 -15826 -666 -15827 0 -15824 15825 -15826 -666 -15828 0 -15824 15825 -15826 -666 -15829 0 c 0+1 --> 1 c (-b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ -b^{37, 18}_0 ∧ p_666) -> (-b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ b^{37, 19}_0) c in CNF: c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ -p_666 ∨ -b^{37, 19}_2 c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ -p_666 ∨ -b^{37, 19}_1 c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ -p_666 ∨ b^{37, 19}_0 c in DIMACS: 15824 15825 15826 -666 -15827 0 15824 15825 15826 -666 -15828 0 15824 15825 15826 -666 15829 0 c 1+1 --> 2 c (-b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ b^{37, 18}_0 ∧ p_666) -> (-b^{37, 19}_2 ∧ b^{37, 19}_1 ∧ -b^{37, 19}_0) c in CNF: c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ -p_666 ∨ -b^{37, 19}_2 c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ -p_666 ∨ b^{37, 19}_1 c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ -p_666 ∨ -b^{37, 19}_0 c in DIMACS: 15824 15825 -15826 -666 -15827 0 15824 15825 -15826 -666 15828 0 15824 15825 -15826 -666 -15829 0 c 2+1 --> break c (-b^{37, 18}_2 ∧ b^{37, 18}_1 ∧ -b^{37, 18}_0 ∧ p_666) -> break c in CNF: c b^{37, 18}_2 ∨ -b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ -p_666 ∨ break c in DIMACS: 15824 -15825 15826 -666 1162 0 c 2-1 --> 1 c (-b^{37, 18}_2 ∧ b^{37, 18}_1 ∧ -b^{37, 18}_0 ∧ -p_666) -> (-b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ b^{37, 19}_0) c in CNF: c b^{37, 18}_2 ∨ -b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ p_666 ∨ -b^{37, 19}_2 c b^{37, 18}_2 ∨ -b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ p_666 ∨ -b^{37, 19}_1 c b^{37, 18}_2 ∨ -b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ p_666 ∨ b^{37, 19}_0 c in DIMACS: 15824 -15825 15826 666 -15827 0 15824 -15825 15826 666 -15828 0 15824 -15825 15826 666 15829 0 c 1-1 --> 0 c (-b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ b^{37, 18}_0 ∧ -p_666) -> (-b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ -b^{37, 19}_0) c in CNF: c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ p_666 ∨ -b^{37, 19}_2 c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ p_666 ∨ -b^{37, 19}_1 c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ p_666 ∨ -b^{37, 19}_0 c in DIMACS: 15824 15825 -15826 666 -15827 0 15824 15825 -15826 666 -15828 0 15824 15825 -15826 666 -15829 0 c 0-1 --> -1 c (-b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ -b^{37, 18}_0 ∧ -p_666) -> ( b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ b^{37, 19}_0) c in CNF: c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ p_666 ∨ b^{37, 19}_2 c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ p_666 ∨ -b^{37, 19}_1 c b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ p_666 ∨ b^{37, 19}_0 c in DIMACS: 15824 15825 15826 666 15827 0 15824 15825 15826 666 -15828 0 15824 15825 15826 666 15829 0 c -1-1 --> -2 c ( b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ b^{37, 18}_0 ∧ -p_666) -> ( b^{37, 19}_2 ∧ b^{37, 19}_1 ∧ -b^{37, 19}_0) c in CNF: c -b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ p_666 ∨ b^{37, 19}_2 c -b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ p_666 ∨ b^{37, 19}_1 c -b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ p_666 ∨ -b^{37, 19}_0 c in DIMACS: -15824 15825 -15826 666 15827 0 -15824 15825 -15826 666 15828 0 -15824 15825 -15826 666 -15829 0 c -2-1 --> break c ( b^{37, 18}_2 ∧ b^{37, 18}_1 ∧ -b^{37, 18}_0 ∧ -p_666) -> break c in CNF: c -b^{37, 18}_2 ∨ -b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ p_666 ∨ break c in DIMACS: -15824 -15825 15826 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 18}_2 ∧ -b^{37, 18}_1 ∧ -b^{37, 18}_0 ∧ true) c in CNF: c -b^{37, 18}_2 ∨ b^{37, 18}_1 ∨ b^{37, 18}_0 ∨ false c in DIMACS: -15824 15825 15826 0 c 3 does not represent an automaton state. c -(-b^{37, 18}_2 ∧ b^{37, 18}_1 ∧ b^{37, 18}_0 ∧ true) c in CNF: c b^{37, 18}_2 ∨ -b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ false c in DIMACS: 15824 -15825 -15826 0 c -3 does not represent an automaton state. c -( b^{37, 18}_2 ∧ b^{37, 18}_1 ∧ b^{37, 18}_0 ∧ true) c in CNF: c -b^{37, 18}_2 ∨ -b^{37, 18}_1 ∨ -b^{37, 18}_0 ∨ false c in DIMACS: -15824 -15825 -15826 0 c i = 19 c -2+1 --> -1 c ( b^{37, 19}_2 ∧ b^{37, 19}_1 ∧ -b^{37, 19}_0 ∧ p_703) -> ( b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ b^{37, 20}_0) c in CNF: c -b^{37, 19}_2 ∨ -b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ -p_703 ∨ b^{37, 20}_2 c -b^{37, 19}_2 ∨ -b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ -p_703 ∨ -b^{37, 20}_1 c -b^{37, 19}_2 ∨ -b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ -p_703 ∨ b^{37, 20}_0 c in DIMACS: -15827 -15828 15829 -703 15830 0 -15827 -15828 15829 -703 -15831 0 -15827 -15828 15829 -703 15832 0 c -1+1 --> 0 c ( b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ b^{37, 19}_0 ∧ p_703) -> (-b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ -b^{37, 20}_0) c in CNF: c -b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ -p_703 ∨ -b^{37, 20}_2 c -b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ -p_703 ∨ -b^{37, 20}_1 c -b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ -p_703 ∨ -b^{37, 20}_0 c in DIMACS: -15827 15828 -15829 -703 -15830 0 -15827 15828 -15829 -703 -15831 0 -15827 15828 -15829 -703 -15832 0 c 0+1 --> 1 c (-b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ -b^{37, 19}_0 ∧ p_703) -> (-b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ b^{37, 20}_0) c in CNF: c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ -p_703 ∨ -b^{37, 20}_2 c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ -p_703 ∨ -b^{37, 20}_1 c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ -p_703 ∨ b^{37, 20}_0 c in DIMACS: 15827 15828 15829 -703 -15830 0 15827 15828 15829 -703 -15831 0 15827 15828 15829 -703 15832 0 c 1+1 --> 2 c (-b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ b^{37, 19}_0 ∧ p_703) -> (-b^{37, 20}_2 ∧ b^{37, 20}_1 ∧ -b^{37, 20}_0) c in CNF: c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ -p_703 ∨ -b^{37, 20}_2 c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ -p_703 ∨ b^{37, 20}_1 c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ -p_703 ∨ -b^{37, 20}_0 c in DIMACS: 15827 15828 -15829 -703 -15830 0 15827 15828 -15829 -703 15831 0 15827 15828 -15829 -703 -15832 0 c 2+1 --> break c (-b^{37, 19}_2 ∧ b^{37, 19}_1 ∧ -b^{37, 19}_0 ∧ p_703) -> break c in CNF: c b^{37, 19}_2 ∨ -b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ -p_703 ∨ break c in DIMACS: 15827 -15828 15829 -703 1162 0 c 2-1 --> 1 c (-b^{37, 19}_2 ∧ b^{37, 19}_1 ∧ -b^{37, 19}_0 ∧ -p_703) -> (-b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ b^{37, 20}_0) c in CNF: c b^{37, 19}_2 ∨ -b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ p_703 ∨ -b^{37, 20}_2 c b^{37, 19}_2 ∨ -b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ p_703 ∨ -b^{37, 20}_1 c b^{37, 19}_2 ∨ -b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ p_703 ∨ b^{37, 20}_0 c in DIMACS: 15827 -15828 15829 703 -15830 0 15827 -15828 15829 703 -15831 0 15827 -15828 15829 703 15832 0 c 1-1 --> 0 c (-b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ b^{37, 19}_0 ∧ -p_703) -> (-b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ -b^{37, 20}_0) c in CNF: c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ p_703 ∨ -b^{37, 20}_2 c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ p_703 ∨ -b^{37, 20}_1 c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ p_703 ∨ -b^{37, 20}_0 c in DIMACS: 15827 15828 -15829 703 -15830 0 15827 15828 -15829 703 -15831 0 15827 15828 -15829 703 -15832 0 c 0-1 --> -1 c (-b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ -b^{37, 19}_0 ∧ -p_703) -> ( b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ b^{37, 20}_0) c in CNF: c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ p_703 ∨ b^{37, 20}_2 c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ p_703 ∨ -b^{37, 20}_1 c b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ p_703 ∨ b^{37, 20}_0 c in DIMACS: 15827 15828 15829 703 15830 0 15827 15828 15829 703 -15831 0 15827 15828 15829 703 15832 0 c -1-1 --> -2 c ( b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ b^{37, 19}_0 ∧ -p_703) -> ( b^{37, 20}_2 ∧ b^{37, 20}_1 ∧ -b^{37, 20}_0) c in CNF: c -b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ p_703 ∨ b^{37, 20}_2 c -b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ p_703 ∨ b^{37, 20}_1 c -b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ p_703 ∨ -b^{37, 20}_0 c in DIMACS: -15827 15828 -15829 703 15830 0 -15827 15828 -15829 703 15831 0 -15827 15828 -15829 703 -15832 0 c -2-1 --> break c ( b^{37, 19}_2 ∧ b^{37, 19}_1 ∧ -b^{37, 19}_0 ∧ -p_703) -> break c in CNF: c -b^{37, 19}_2 ∨ -b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ p_703 ∨ break c in DIMACS: -15827 -15828 15829 703 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 19}_2 ∧ -b^{37, 19}_1 ∧ -b^{37, 19}_0 ∧ true) c in CNF: c -b^{37, 19}_2 ∨ b^{37, 19}_1 ∨ b^{37, 19}_0 ∨ false c in DIMACS: -15827 15828 15829 0 c 3 does not represent an automaton state. c -(-b^{37, 19}_2 ∧ b^{37, 19}_1 ∧ b^{37, 19}_0 ∧ true) c in CNF: c b^{37, 19}_2 ∨ -b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ false c in DIMACS: 15827 -15828 -15829 0 c -3 does not represent an automaton state. c -( b^{37, 19}_2 ∧ b^{37, 19}_1 ∧ b^{37, 19}_0 ∧ true) c in CNF: c -b^{37, 19}_2 ∨ -b^{37, 19}_1 ∨ -b^{37, 19}_0 ∨ false c in DIMACS: -15827 -15828 -15829 0 c i = 20 c -2+1 --> -1 c ( b^{37, 20}_2 ∧ b^{37, 20}_1 ∧ -b^{37, 20}_0 ∧ p_740) -> ( b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ b^{37, 21}_0) c in CNF: c -b^{37, 20}_2 ∨ -b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ -p_740 ∨ b^{37, 21}_2 c -b^{37, 20}_2 ∨ -b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ -p_740 ∨ -b^{37, 21}_1 c -b^{37, 20}_2 ∨ -b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ -p_740 ∨ b^{37, 21}_0 c in DIMACS: -15830 -15831 15832 -740 15833 0 -15830 -15831 15832 -740 -15834 0 -15830 -15831 15832 -740 15835 0 c -1+1 --> 0 c ( b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ b^{37, 20}_0 ∧ p_740) -> (-b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ -b^{37, 21}_0) c in CNF: c -b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ -p_740 ∨ -b^{37, 21}_2 c -b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ -p_740 ∨ -b^{37, 21}_1 c -b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ -p_740 ∨ -b^{37, 21}_0 c in DIMACS: -15830 15831 -15832 -740 -15833 0 -15830 15831 -15832 -740 -15834 0 -15830 15831 -15832 -740 -15835 0 c 0+1 --> 1 c (-b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ -b^{37, 20}_0 ∧ p_740) -> (-b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ b^{37, 21}_0) c in CNF: c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ -p_740 ∨ -b^{37, 21}_2 c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ -p_740 ∨ -b^{37, 21}_1 c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ -p_740 ∨ b^{37, 21}_0 c in DIMACS: 15830 15831 15832 -740 -15833 0 15830 15831 15832 -740 -15834 0 15830 15831 15832 -740 15835 0 c 1+1 --> 2 c (-b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ b^{37, 20}_0 ∧ p_740) -> (-b^{37, 21}_2 ∧ b^{37, 21}_1 ∧ -b^{37, 21}_0) c in CNF: c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ -p_740 ∨ -b^{37, 21}_2 c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ -p_740 ∨ b^{37, 21}_1 c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ -p_740 ∨ -b^{37, 21}_0 c in DIMACS: 15830 15831 -15832 -740 -15833 0 15830 15831 -15832 -740 15834 0 15830 15831 -15832 -740 -15835 0 c 2+1 --> break c (-b^{37, 20}_2 ∧ b^{37, 20}_1 ∧ -b^{37, 20}_0 ∧ p_740) -> break c in CNF: c b^{37, 20}_2 ∨ -b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ -p_740 ∨ break c in DIMACS: 15830 -15831 15832 -740 1162 0 c 2-1 --> 1 c (-b^{37, 20}_2 ∧ b^{37, 20}_1 ∧ -b^{37, 20}_0 ∧ -p_740) -> (-b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ b^{37, 21}_0) c in CNF: c b^{37, 20}_2 ∨ -b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ p_740 ∨ -b^{37, 21}_2 c b^{37, 20}_2 ∨ -b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ p_740 ∨ -b^{37, 21}_1 c b^{37, 20}_2 ∨ -b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ p_740 ∨ b^{37, 21}_0 c in DIMACS: 15830 -15831 15832 740 -15833 0 15830 -15831 15832 740 -15834 0 15830 -15831 15832 740 15835 0 c 1-1 --> 0 c (-b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ b^{37, 20}_0 ∧ -p_740) -> (-b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ -b^{37, 21}_0) c in CNF: c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ p_740 ∨ -b^{37, 21}_2 c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ p_740 ∨ -b^{37, 21}_1 c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ p_740 ∨ -b^{37, 21}_0 c in DIMACS: 15830 15831 -15832 740 -15833 0 15830 15831 -15832 740 -15834 0 15830 15831 -15832 740 -15835 0 c 0-1 --> -1 c (-b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ -b^{37, 20}_0 ∧ -p_740) -> ( b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ b^{37, 21}_0) c in CNF: c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ p_740 ∨ b^{37, 21}_2 c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ p_740 ∨ -b^{37, 21}_1 c b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ p_740 ∨ b^{37, 21}_0 c in DIMACS: 15830 15831 15832 740 15833 0 15830 15831 15832 740 -15834 0 15830 15831 15832 740 15835 0 c -1-1 --> -2 c ( b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ b^{37, 20}_0 ∧ -p_740) -> ( b^{37, 21}_2 ∧ b^{37, 21}_1 ∧ -b^{37, 21}_0) c in CNF: c -b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ p_740 ∨ b^{37, 21}_2 c -b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ p_740 ∨ b^{37, 21}_1 c -b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ p_740 ∨ -b^{37, 21}_0 c in DIMACS: -15830 15831 -15832 740 15833 0 -15830 15831 -15832 740 15834 0 -15830 15831 -15832 740 -15835 0 c -2-1 --> break c ( b^{37, 20}_2 ∧ b^{37, 20}_1 ∧ -b^{37, 20}_0 ∧ -p_740) -> break c in CNF: c -b^{37, 20}_2 ∨ -b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ p_740 ∨ break c in DIMACS: -15830 -15831 15832 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 20}_2 ∧ -b^{37, 20}_1 ∧ -b^{37, 20}_0 ∧ true) c in CNF: c -b^{37, 20}_2 ∨ b^{37, 20}_1 ∨ b^{37, 20}_0 ∨ false c in DIMACS: -15830 15831 15832 0 c 3 does not represent an automaton state. c -(-b^{37, 20}_2 ∧ b^{37, 20}_1 ∧ b^{37, 20}_0 ∧ true) c in CNF: c b^{37, 20}_2 ∨ -b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ false c in DIMACS: 15830 -15831 -15832 0 c -3 does not represent an automaton state. c -( b^{37, 20}_2 ∧ b^{37, 20}_1 ∧ b^{37, 20}_0 ∧ true) c in CNF: c -b^{37, 20}_2 ∨ -b^{37, 20}_1 ∨ -b^{37, 20}_0 ∨ false c in DIMACS: -15830 -15831 -15832 0 c i = 21 c -2+1 --> -1 c ( b^{37, 21}_2 ∧ b^{37, 21}_1 ∧ -b^{37, 21}_0 ∧ p_777) -> ( b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ b^{37, 22}_0) c in CNF: c -b^{37, 21}_2 ∨ -b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ -p_777 ∨ b^{37, 22}_2 c -b^{37, 21}_2 ∨ -b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ -p_777 ∨ -b^{37, 22}_1 c -b^{37, 21}_2 ∨ -b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ -p_777 ∨ b^{37, 22}_0 c in DIMACS: -15833 -15834 15835 -777 15836 0 -15833 -15834 15835 -777 -15837 0 -15833 -15834 15835 -777 15838 0 c -1+1 --> 0 c ( b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ b^{37, 21}_0 ∧ p_777) -> (-b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ -b^{37, 22}_0) c in CNF: c -b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ -p_777 ∨ -b^{37, 22}_2 c -b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ -p_777 ∨ -b^{37, 22}_1 c -b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ -p_777 ∨ -b^{37, 22}_0 c in DIMACS: -15833 15834 -15835 -777 -15836 0 -15833 15834 -15835 -777 -15837 0 -15833 15834 -15835 -777 -15838 0 c 0+1 --> 1 c (-b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ -b^{37, 21}_0 ∧ p_777) -> (-b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ b^{37, 22}_0) c in CNF: c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ -p_777 ∨ -b^{37, 22}_2 c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ -p_777 ∨ -b^{37, 22}_1 c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ -p_777 ∨ b^{37, 22}_0 c in DIMACS: 15833 15834 15835 -777 -15836 0 15833 15834 15835 -777 -15837 0 15833 15834 15835 -777 15838 0 c 1+1 --> 2 c (-b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ b^{37, 21}_0 ∧ p_777) -> (-b^{37, 22}_2 ∧ b^{37, 22}_1 ∧ -b^{37, 22}_0) c in CNF: c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ -p_777 ∨ -b^{37, 22}_2 c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ -p_777 ∨ b^{37, 22}_1 c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ -p_777 ∨ -b^{37, 22}_0 c in DIMACS: 15833 15834 -15835 -777 -15836 0 15833 15834 -15835 -777 15837 0 15833 15834 -15835 -777 -15838 0 c 2+1 --> break c (-b^{37, 21}_2 ∧ b^{37, 21}_1 ∧ -b^{37, 21}_0 ∧ p_777) -> break c in CNF: c b^{37, 21}_2 ∨ -b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ -p_777 ∨ break c in DIMACS: 15833 -15834 15835 -777 1162 0 c 2-1 --> 1 c (-b^{37, 21}_2 ∧ b^{37, 21}_1 ∧ -b^{37, 21}_0 ∧ -p_777) -> (-b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ b^{37, 22}_0) c in CNF: c b^{37, 21}_2 ∨ -b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ p_777 ∨ -b^{37, 22}_2 c b^{37, 21}_2 ∨ -b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ p_777 ∨ -b^{37, 22}_1 c b^{37, 21}_2 ∨ -b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ p_777 ∨ b^{37, 22}_0 c in DIMACS: 15833 -15834 15835 777 -15836 0 15833 -15834 15835 777 -15837 0 15833 -15834 15835 777 15838 0 c 1-1 --> 0 c (-b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ b^{37, 21}_0 ∧ -p_777) -> (-b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ -b^{37, 22}_0) c in CNF: c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ p_777 ∨ -b^{37, 22}_2 c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ p_777 ∨ -b^{37, 22}_1 c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ p_777 ∨ -b^{37, 22}_0 c in DIMACS: 15833 15834 -15835 777 -15836 0 15833 15834 -15835 777 -15837 0 15833 15834 -15835 777 -15838 0 c 0-1 --> -1 c (-b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ -b^{37, 21}_0 ∧ -p_777) -> ( b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ b^{37, 22}_0) c in CNF: c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ p_777 ∨ b^{37, 22}_2 c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ p_777 ∨ -b^{37, 22}_1 c b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ p_777 ∨ b^{37, 22}_0 c in DIMACS: 15833 15834 15835 777 15836 0 15833 15834 15835 777 -15837 0 15833 15834 15835 777 15838 0 c -1-1 --> -2 c ( b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ b^{37, 21}_0 ∧ -p_777) -> ( b^{37, 22}_2 ∧ b^{37, 22}_1 ∧ -b^{37, 22}_0) c in CNF: c -b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ p_777 ∨ b^{37, 22}_2 c -b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ p_777 ∨ b^{37, 22}_1 c -b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ p_777 ∨ -b^{37, 22}_0 c in DIMACS: -15833 15834 -15835 777 15836 0 -15833 15834 -15835 777 15837 0 -15833 15834 -15835 777 -15838 0 c -2-1 --> break c ( b^{37, 21}_2 ∧ b^{37, 21}_1 ∧ -b^{37, 21}_0 ∧ -p_777) -> break c in CNF: c -b^{37, 21}_2 ∨ -b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ p_777 ∨ break c in DIMACS: -15833 -15834 15835 777 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 21}_2 ∧ -b^{37, 21}_1 ∧ -b^{37, 21}_0 ∧ true) c in CNF: c -b^{37, 21}_2 ∨ b^{37, 21}_1 ∨ b^{37, 21}_0 ∨ false c in DIMACS: -15833 15834 15835 0 c 3 does not represent an automaton state. c -(-b^{37, 21}_2 ∧ b^{37, 21}_1 ∧ b^{37, 21}_0 ∧ true) c in CNF: c b^{37, 21}_2 ∨ -b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ false c in DIMACS: 15833 -15834 -15835 0 c -3 does not represent an automaton state. c -( b^{37, 21}_2 ∧ b^{37, 21}_1 ∧ b^{37, 21}_0 ∧ true) c in CNF: c -b^{37, 21}_2 ∨ -b^{37, 21}_1 ∨ -b^{37, 21}_0 ∨ false c in DIMACS: -15833 -15834 -15835 0 c i = 22 c -2+1 --> -1 c ( b^{37, 22}_2 ∧ b^{37, 22}_1 ∧ -b^{37, 22}_0 ∧ p_814) -> ( b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ b^{37, 23}_0) c in CNF: c -b^{37, 22}_2 ∨ -b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ -p_814 ∨ b^{37, 23}_2 c -b^{37, 22}_2 ∨ -b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ -p_814 ∨ -b^{37, 23}_1 c -b^{37, 22}_2 ∨ -b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ -p_814 ∨ b^{37, 23}_0 c in DIMACS: -15836 -15837 15838 -814 15839 0 -15836 -15837 15838 -814 -15840 0 -15836 -15837 15838 -814 15841 0 c -1+1 --> 0 c ( b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ b^{37, 22}_0 ∧ p_814) -> (-b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ -b^{37, 23}_0) c in CNF: c -b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ -p_814 ∨ -b^{37, 23}_2 c -b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ -p_814 ∨ -b^{37, 23}_1 c -b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ -p_814 ∨ -b^{37, 23}_0 c in DIMACS: -15836 15837 -15838 -814 -15839 0 -15836 15837 -15838 -814 -15840 0 -15836 15837 -15838 -814 -15841 0 c 0+1 --> 1 c (-b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ -b^{37, 22}_0 ∧ p_814) -> (-b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ b^{37, 23}_0) c in CNF: c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ -p_814 ∨ -b^{37, 23}_2 c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ -p_814 ∨ -b^{37, 23}_1 c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ -p_814 ∨ b^{37, 23}_0 c in DIMACS: 15836 15837 15838 -814 -15839 0 15836 15837 15838 -814 -15840 0 15836 15837 15838 -814 15841 0 c 1+1 --> 2 c (-b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ b^{37, 22}_0 ∧ p_814) -> (-b^{37, 23}_2 ∧ b^{37, 23}_1 ∧ -b^{37, 23}_0) c in CNF: c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ -p_814 ∨ -b^{37, 23}_2 c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ -p_814 ∨ b^{37, 23}_1 c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ -p_814 ∨ -b^{37, 23}_0 c in DIMACS: 15836 15837 -15838 -814 -15839 0 15836 15837 -15838 -814 15840 0 15836 15837 -15838 -814 -15841 0 c 2+1 --> break c (-b^{37, 22}_2 ∧ b^{37, 22}_1 ∧ -b^{37, 22}_0 ∧ p_814) -> break c in CNF: c b^{37, 22}_2 ∨ -b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ -p_814 ∨ break c in DIMACS: 15836 -15837 15838 -814 1162 0 c 2-1 --> 1 c (-b^{37, 22}_2 ∧ b^{37, 22}_1 ∧ -b^{37, 22}_0 ∧ -p_814) -> (-b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ b^{37, 23}_0) c in CNF: c b^{37, 22}_2 ∨ -b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ p_814 ∨ -b^{37, 23}_2 c b^{37, 22}_2 ∨ -b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ p_814 ∨ -b^{37, 23}_1 c b^{37, 22}_2 ∨ -b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ p_814 ∨ b^{37, 23}_0 c in DIMACS: 15836 -15837 15838 814 -15839 0 15836 -15837 15838 814 -15840 0 15836 -15837 15838 814 15841 0 c 1-1 --> 0 c (-b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ b^{37, 22}_0 ∧ -p_814) -> (-b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ -b^{37, 23}_0) c in CNF: c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ p_814 ∨ -b^{37, 23}_2 c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ p_814 ∨ -b^{37, 23}_1 c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ p_814 ∨ -b^{37, 23}_0 c in DIMACS: 15836 15837 -15838 814 -15839 0 15836 15837 -15838 814 -15840 0 15836 15837 -15838 814 -15841 0 c 0-1 --> -1 c (-b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ -b^{37, 22}_0 ∧ -p_814) -> ( b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ b^{37, 23}_0) c in CNF: c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ p_814 ∨ b^{37, 23}_2 c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ p_814 ∨ -b^{37, 23}_1 c b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ p_814 ∨ b^{37, 23}_0 c in DIMACS: 15836 15837 15838 814 15839 0 15836 15837 15838 814 -15840 0 15836 15837 15838 814 15841 0 c -1-1 --> -2 c ( b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ b^{37, 22}_0 ∧ -p_814) -> ( b^{37, 23}_2 ∧ b^{37, 23}_1 ∧ -b^{37, 23}_0) c in CNF: c -b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ p_814 ∨ b^{37, 23}_2 c -b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ p_814 ∨ b^{37, 23}_1 c -b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ p_814 ∨ -b^{37, 23}_0 c in DIMACS: -15836 15837 -15838 814 15839 0 -15836 15837 -15838 814 15840 0 -15836 15837 -15838 814 -15841 0 c -2-1 --> break c ( b^{37, 22}_2 ∧ b^{37, 22}_1 ∧ -b^{37, 22}_0 ∧ -p_814) -> break c in CNF: c -b^{37, 22}_2 ∨ -b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ p_814 ∨ break c in DIMACS: -15836 -15837 15838 814 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 22}_2 ∧ -b^{37, 22}_1 ∧ -b^{37, 22}_0 ∧ true) c in CNF: c -b^{37, 22}_2 ∨ b^{37, 22}_1 ∨ b^{37, 22}_0 ∨ false c in DIMACS: -15836 15837 15838 0 c 3 does not represent an automaton state. c -(-b^{37, 22}_2 ∧ b^{37, 22}_1 ∧ b^{37, 22}_0 ∧ true) c in CNF: c b^{37, 22}_2 ∨ -b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ false c in DIMACS: 15836 -15837 -15838 0 c -3 does not represent an automaton state. c -( b^{37, 22}_2 ∧ b^{37, 22}_1 ∧ b^{37, 22}_0 ∧ true) c in CNF: c -b^{37, 22}_2 ∨ -b^{37, 22}_1 ∨ -b^{37, 22}_0 ∨ false c in DIMACS: -15836 -15837 -15838 0 c i = 23 c -2+1 --> -1 c ( b^{37, 23}_2 ∧ b^{37, 23}_1 ∧ -b^{37, 23}_0 ∧ p_851) -> ( b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ b^{37, 24}_0) c in CNF: c -b^{37, 23}_2 ∨ -b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ -p_851 ∨ b^{37, 24}_2 c -b^{37, 23}_2 ∨ -b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ -p_851 ∨ -b^{37, 24}_1 c -b^{37, 23}_2 ∨ -b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ -p_851 ∨ b^{37, 24}_0 c in DIMACS: -15839 -15840 15841 -851 15842 0 -15839 -15840 15841 -851 -15843 0 -15839 -15840 15841 -851 15844 0 c -1+1 --> 0 c ( b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ b^{37, 23}_0 ∧ p_851) -> (-b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ -b^{37, 24}_0) c in CNF: c -b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ -p_851 ∨ -b^{37, 24}_2 c -b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ -p_851 ∨ -b^{37, 24}_1 c -b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ -p_851 ∨ -b^{37, 24}_0 c in DIMACS: -15839 15840 -15841 -851 -15842 0 -15839 15840 -15841 -851 -15843 0 -15839 15840 -15841 -851 -15844 0 c 0+1 --> 1 c (-b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ -b^{37, 23}_0 ∧ p_851) -> (-b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ b^{37, 24}_0) c in CNF: c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ -p_851 ∨ -b^{37, 24}_2 c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ -p_851 ∨ -b^{37, 24}_1 c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ -p_851 ∨ b^{37, 24}_0 c in DIMACS: 15839 15840 15841 -851 -15842 0 15839 15840 15841 -851 -15843 0 15839 15840 15841 -851 15844 0 c 1+1 --> 2 c (-b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ b^{37, 23}_0 ∧ p_851) -> (-b^{37, 24}_2 ∧ b^{37, 24}_1 ∧ -b^{37, 24}_0) c in CNF: c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ -p_851 ∨ -b^{37, 24}_2 c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ -p_851 ∨ b^{37, 24}_1 c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ -p_851 ∨ -b^{37, 24}_0 c in DIMACS: 15839 15840 -15841 -851 -15842 0 15839 15840 -15841 -851 15843 0 15839 15840 -15841 -851 -15844 0 c 2+1 --> break c (-b^{37, 23}_2 ∧ b^{37, 23}_1 ∧ -b^{37, 23}_0 ∧ p_851) -> break c in CNF: c b^{37, 23}_2 ∨ -b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ -p_851 ∨ break c in DIMACS: 15839 -15840 15841 -851 1162 0 c 2-1 --> 1 c (-b^{37, 23}_2 ∧ b^{37, 23}_1 ∧ -b^{37, 23}_0 ∧ -p_851) -> (-b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ b^{37, 24}_0) c in CNF: c b^{37, 23}_2 ∨ -b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ p_851 ∨ -b^{37, 24}_2 c b^{37, 23}_2 ∨ -b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ p_851 ∨ -b^{37, 24}_1 c b^{37, 23}_2 ∨ -b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ p_851 ∨ b^{37, 24}_0 c in DIMACS: 15839 -15840 15841 851 -15842 0 15839 -15840 15841 851 -15843 0 15839 -15840 15841 851 15844 0 c 1-1 --> 0 c (-b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ b^{37, 23}_0 ∧ -p_851) -> (-b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ -b^{37, 24}_0) c in CNF: c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ p_851 ∨ -b^{37, 24}_2 c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ p_851 ∨ -b^{37, 24}_1 c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ p_851 ∨ -b^{37, 24}_0 c in DIMACS: 15839 15840 -15841 851 -15842 0 15839 15840 -15841 851 -15843 0 15839 15840 -15841 851 -15844 0 c 0-1 --> -1 c (-b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ -b^{37, 23}_0 ∧ -p_851) -> ( b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ b^{37, 24}_0) c in CNF: c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ p_851 ∨ b^{37, 24}_2 c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ p_851 ∨ -b^{37, 24}_1 c b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ p_851 ∨ b^{37, 24}_0 c in DIMACS: 15839 15840 15841 851 15842 0 15839 15840 15841 851 -15843 0 15839 15840 15841 851 15844 0 c -1-1 --> -2 c ( b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ b^{37, 23}_0 ∧ -p_851) -> ( b^{37, 24}_2 ∧ b^{37, 24}_1 ∧ -b^{37, 24}_0) c in CNF: c -b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ p_851 ∨ b^{37, 24}_2 c -b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ p_851 ∨ b^{37, 24}_1 c -b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ p_851 ∨ -b^{37, 24}_0 c in DIMACS: -15839 15840 -15841 851 15842 0 -15839 15840 -15841 851 15843 0 -15839 15840 -15841 851 -15844 0 c -2-1 --> break c ( b^{37, 23}_2 ∧ b^{37, 23}_1 ∧ -b^{37, 23}_0 ∧ -p_851) -> break c in CNF: c -b^{37, 23}_2 ∨ -b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ p_851 ∨ break c in DIMACS: -15839 -15840 15841 851 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 23}_2 ∧ -b^{37, 23}_1 ∧ -b^{37, 23}_0 ∧ true) c in CNF: c -b^{37, 23}_2 ∨ b^{37, 23}_1 ∨ b^{37, 23}_0 ∨ false c in DIMACS: -15839 15840 15841 0 c 3 does not represent an automaton state. c -(-b^{37, 23}_2 ∧ b^{37, 23}_1 ∧ b^{37, 23}_0 ∧ true) c in CNF: c b^{37, 23}_2 ∨ -b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ false c in DIMACS: 15839 -15840 -15841 0 c -3 does not represent an automaton state. c -( b^{37, 23}_2 ∧ b^{37, 23}_1 ∧ b^{37, 23}_0 ∧ true) c in CNF: c -b^{37, 23}_2 ∨ -b^{37, 23}_1 ∨ -b^{37, 23}_0 ∨ false c in DIMACS: -15839 -15840 -15841 0 c i = 24 c -2+1 --> -1 c ( b^{37, 24}_2 ∧ b^{37, 24}_1 ∧ -b^{37, 24}_0 ∧ p_888) -> ( b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ b^{37, 25}_0) c in CNF: c -b^{37, 24}_2 ∨ -b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ -p_888 ∨ b^{37, 25}_2 c -b^{37, 24}_2 ∨ -b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ -p_888 ∨ -b^{37, 25}_1 c -b^{37, 24}_2 ∨ -b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ -p_888 ∨ b^{37, 25}_0 c in DIMACS: -15842 -15843 15844 -888 15845 0 -15842 -15843 15844 -888 -15846 0 -15842 -15843 15844 -888 15847 0 c -1+1 --> 0 c ( b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ b^{37, 24}_0 ∧ p_888) -> (-b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ -b^{37, 25}_0) c in CNF: c -b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ -p_888 ∨ -b^{37, 25}_2 c -b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ -p_888 ∨ -b^{37, 25}_1 c -b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ -p_888 ∨ -b^{37, 25}_0 c in DIMACS: -15842 15843 -15844 -888 -15845 0 -15842 15843 -15844 -888 -15846 0 -15842 15843 -15844 -888 -15847 0 c 0+1 --> 1 c (-b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ -b^{37, 24}_0 ∧ p_888) -> (-b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ b^{37, 25}_0) c in CNF: c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ -p_888 ∨ -b^{37, 25}_2 c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ -p_888 ∨ -b^{37, 25}_1 c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ -p_888 ∨ b^{37, 25}_0 c in DIMACS: 15842 15843 15844 -888 -15845 0 15842 15843 15844 -888 -15846 0 15842 15843 15844 -888 15847 0 c 1+1 --> 2 c (-b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ b^{37, 24}_0 ∧ p_888) -> (-b^{37, 25}_2 ∧ b^{37, 25}_1 ∧ -b^{37, 25}_0) c in CNF: c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ -p_888 ∨ -b^{37, 25}_2 c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ -p_888 ∨ b^{37, 25}_1 c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ -p_888 ∨ -b^{37, 25}_0 c in DIMACS: 15842 15843 -15844 -888 -15845 0 15842 15843 -15844 -888 15846 0 15842 15843 -15844 -888 -15847 0 c 2+1 --> break c (-b^{37, 24}_2 ∧ b^{37, 24}_1 ∧ -b^{37, 24}_0 ∧ p_888) -> break c in CNF: c b^{37, 24}_2 ∨ -b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ -p_888 ∨ break c in DIMACS: 15842 -15843 15844 -888 1162 0 c 2-1 --> 1 c (-b^{37, 24}_2 ∧ b^{37, 24}_1 ∧ -b^{37, 24}_0 ∧ -p_888) -> (-b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ b^{37, 25}_0) c in CNF: c b^{37, 24}_2 ∨ -b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ p_888 ∨ -b^{37, 25}_2 c b^{37, 24}_2 ∨ -b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ p_888 ∨ -b^{37, 25}_1 c b^{37, 24}_2 ∨ -b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ p_888 ∨ b^{37, 25}_0 c in DIMACS: 15842 -15843 15844 888 -15845 0 15842 -15843 15844 888 -15846 0 15842 -15843 15844 888 15847 0 c 1-1 --> 0 c (-b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ b^{37, 24}_0 ∧ -p_888) -> (-b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ -b^{37, 25}_0) c in CNF: c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ p_888 ∨ -b^{37, 25}_2 c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ p_888 ∨ -b^{37, 25}_1 c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ p_888 ∨ -b^{37, 25}_0 c in DIMACS: 15842 15843 -15844 888 -15845 0 15842 15843 -15844 888 -15846 0 15842 15843 -15844 888 -15847 0 c 0-1 --> -1 c (-b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ -b^{37, 24}_0 ∧ -p_888) -> ( b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ b^{37, 25}_0) c in CNF: c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ p_888 ∨ b^{37, 25}_2 c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ p_888 ∨ -b^{37, 25}_1 c b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ p_888 ∨ b^{37, 25}_0 c in DIMACS: 15842 15843 15844 888 15845 0 15842 15843 15844 888 -15846 0 15842 15843 15844 888 15847 0 c -1-1 --> -2 c ( b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ b^{37, 24}_0 ∧ -p_888) -> ( b^{37, 25}_2 ∧ b^{37, 25}_1 ∧ -b^{37, 25}_0) c in CNF: c -b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ p_888 ∨ b^{37, 25}_2 c -b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ p_888 ∨ b^{37, 25}_1 c -b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ p_888 ∨ -b^{37, 25}_0 c in DIMACS: -15842 15843 -15844 888 15845 0 -15842 15843 -15844 888 15846 0 -15842 15843 -15844 888 -15847 0 c -2-1 --> break c ( b^{37, 24}_2 ∧ b^{37, 24}_1 ∧ -b^{37, 24}_0 ∧ -p_888) -> break c in CNF: c -b^{37, 24}_2 ∨ -b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ p_888 ∨ break c in DIMACS: -15842 -15843 15844 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 24}_2 ∧ -b^{37, 24}_1 ∧ -b^{37, 24}_0 ∧ true) c in CNF: c -b^{37, 24}_2 ∨ b^{37, 24}_1 ∨ b^{37, 24}_0 ∨ false c in DIMACS: -15842 15843 15844 0 c 3 does not represent an automaton state. c -(-b^{37, 24}_2 ∧ b^{37, 24}_1 ∧ b^{37, 24}_0 ∧ true) c in CNF: c b^{37, 24}_2 ∨ -b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ false c in DIMACS: 15842 -15843 -15844 0 c -3 does not represent an automaton state. c -( b^{37, 24}_2 ∧ b^{37, 24}_1 ∧ b^{37, 24}_0 ∧ true) c in CNF: c -b^{37, 24}_2 ∨ -b^{37, 24}_1 ∨ -b^{37, 24}_0 ∨ false c in DIMACS: -15842 -15843 -15844 0 c i = 25 c -2+1 --> -1 c ( b^{37, 25}_2 ∧ b^{37, 25}_1 ∧ -b^{37, 25}_0 ∧ p_925) -> ( b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ b^{37, 26}_0) c in CNF: c -b^{37, 25}_2 ∨ -b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ -p_925 ∨ b^{37, 26}_2 c -b^{37, 25}_2 ∨ -b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ -p_925 ∨ -b^{37, 26}_1 c -b^{37, 25}_2 ∨ -b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ -p_925 ∨ b^{37, 26}_0 c in DIMACS: -15845 -15846 15847 -925 15848 0 -15845 -15846 15847 -925 -15849 0 -15845 -15846 15847 -925 15850 0 c -1+1 --> 0 c ( b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ b^{37, 25}_0 ∧ p_925) -> (-b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ -b^{37, 26}_0) c in CNF: c -b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ -p_925 ∨ -b^{37, 26}_2 c -b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ -p_925 ∨ -b^{37, 26}_1 c -b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ -p_925 ∨ -b^{37, 26}_0 c in DIMACS: -15845 15846 -15847 -925 -15848 0 -15845 15846 -15847 -925 -15849 0 -15845 15846 -15847 -925 -15850 0 c 0+1 --> 1 c (-b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ -b^{37, 25}_0 ∧ p_925) -> (-b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ b^{37, 26}_0) c in CNF: c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ -p_925 ∨ -b^{37, 26}_2 c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ -p_925 ∨ -b^{37, 26}_1 c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ -p_925 ∨ b^{37, 26}_0 c in DIMACS: 15845 15846 15847 -925 -15848 0 15845 15846 15847 -925 -15849 0 15845 15846 15847 -925 15850 0 c 1+1 --> 2 c (-b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ b^{37, 25}_0 ∧ p_925) -> (-b^{37, 26}_2 ∧ b^{37, 26}_1 ∧ -b^{37, 26}_0) c in CNF: c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ -p_925 ∨ -b^{37, 26}_2 c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ -p_925 ∨ b^{37, 26}_1 c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ -p_925 ∨ -b^{37, 26}_0 c in DIMACS: 15845 15846 -15847 -925 -15848 0 15845 15846 -15847 -925 15849 0 15845 15846 -15847 -925 -15850 0 c 2+1 --> break c (-b^{37, 25}_2 ∧ b^{37, 25}_1 ∧ -b^{37, 25}_0 ∧ p_925) -> break c in CNF: c b^{37, 25}_2 ∨ -b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ -p_925 ∨ break c in DIMACS: 15845 -15846 15847 -925 1162 0 c 2-1 --> 1 c (-b^{37, 25}_2 ∧ b^{37, 25}_1 ∧ -b^{37, 25}_0 ∧ -p_925) -> (-b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ b^{37, 26}_0) c in CNF: c b^{37, 25}_2 ∨ -b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ p_925 ∨ -b^{37, 26}_2 c b^{37, 25}_2 ∨ -b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ p_925 ∨ -b^{37, 26}_1 c b^{37, 25}_2 ∨ -b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ p_925 ∨ b^{37, 26}_0 c in DIMACS: 15845 -15846 15847 925 -15848 0 15845 -15846 15847 925 -15849 0 15845 -15846 15847 925 15850 0 c 1-1 --> 0 c (-b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ b^{37, 25}_0 ∧ -p_925) -> (-b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ -b^{37, 26}_0) c in CNF: c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ p_925 ∨ -b^{37, 26}_2 c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ p_925 ∨ -b^{37, 26}_1 c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ p_925 ∨ -b^{37, 26}_0 c in DIMACS: 15845 15846 -15847 925 -15848 0 15845 15846 -15847 925 -15849 0 15845 15846 -15847 925 -15850 0 c 0-1 --> -1 c (-b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ -b^{37, 25}_0 ∧ -p_925) -> ( b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ b^{37, 26}_0) c in CNF: c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ p_925 ∨ b^{37, 26}_2 c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ p_925 ∨ -b^{37, 26}_1 c b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ p_925 ∨ b^{37, 26}_0 c in DIMACS: 15845 15846 15847 925 15848 0 15845 15846 15847 925 -15849 0 15845 15846 15847 925 15850 0 c -1-1 --> -2 c ( b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ b^{37, 25}_0 ∧ -p_925) -> ( b^{37, 26}_2 ∧ b^{37, 26}_1 ∧ -b^{37, 26}_0) c in CNF: c -b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ p_925 ∨ b^{37, 26}_2 c -b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ p_925 ∨ b^{37, 26}_1 c -b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ p_925 ∨ -b^{37, 26}_0 c in DIMACS: -15845 15846 -15847 925 15848 0 -15845 15846 -15847 925 15849 0 -15845 15846 -15847 925 -15850 0 c -2-1 --> break c ( b^{37, 25}_2 ∧ b^{37, 25}_1 ∧ -b^{37, 25}_0 ∧ -p_925) -> break c in CNF: c -b^{37, 25}_2 ∨ -b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ p_925 ∨ break c in DIMACS: -15845 -15846 15847 925 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 25}_2 ∧ -b^{37, 25}_1 ∧ -b^{37, 25}_0 ∧ true) c in CNF: c -b^{37, 25}_2 ∨ b^{37, 25}_1 ∨ b^{37, 25}_0 ∨ false c in DIMACS: -15845 15846 15847 0 c 3 does not represent an automaton state. c -(-b^{37, 25}_2 ∧ b^{37, 25}_1 ∧ b^{37, 25}_0 ∧ true) c in CNF: c b^{37, 25}_2 ∨ -b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ false c in DIMACS: 15845 -15846 -15847 0 c -3 does not represent an automaton state. c -( b^{37, 25}_2 ∧ b^{37, 25}_1 ∧ b^{37, 25}_0 ∧ true) c in CNF: c -b^{37, 25}_2 ∨ -b^{37, 25}_1 ∨ -b^{37, 25}_0 ∨ false c in DIMACS: -15845 -15846 -15847 0 c i = 26 c -2+1 --> -1 c ( b^{37, 26}_2 ∧ b^{37, 26}_1 ∧ -b^{37, 26}_0 ∧ p_962) -> ( b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ b^{37, 27}_0) c in CNF: c -b^{37, 26}_2 ∨ -b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ -p_962 ∨ b^{37, 27}_2 c -b^{37, 26}_2 ∨ -b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ -p_962 ∨ -b^{37, 27}_1 c -b^{37, 26}_2 ∨ -b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ -p_962 ∨ b^{37, 27}_0 c in DIMACS: -15848 -15849 15850 -962 15851 0 -15848 -15849 15850 -962 -15852 0 -15848 -15849 15850 -962 15853 0 c -1+1 --> 0 c ( b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ b^{37, 26}_0 ∧ p_962) -> (-b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ -b^{37, 27}_0) c in CNF: c -b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ -p_962 ∨ -b^{37, 27}_2 c -b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ -p_962 ∨ -b^{37, 27}_1 c -b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ -p_962 ∨ -b^{37, 27}_0 c in DIMACS: -15848 15849 -15850 -962 -15851 0 -15848 15849 -15850 -962 -15852 0 -15848 15849 -15850 -962 -15853 0 c 0+1 --> 1 c (-b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ -b^{37, 26}_0 ∧ p_962) -> (-b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ b^{37, 27}_0) c in CNF: c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ -p_962 ∨ -b^{37, 27}_2 c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ -p_962 ∨ -b^{37, 27}_1 c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ -p_962 ∨ b^{37, 27}_0 c in DIMACS: 15848 15849 15850 -962 -15851 0 15848 15849 15850 -962 -15852 0 15848 15849 15850 -962 15853 0 c 1+1 --> 2 c (-b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ b^{37, 26}_0 ∧ p_962) -> (-b^{37, 27}_2 ∧ b^{37, 27}_1 ∧ -b^{37, 27}_0) c in CNF: c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ -p_962 ∨ -b^{37, 27}_2 c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ -p_962 ∨ b^{37, 27}_1 c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ -p_962 ∨ -b^{37, 27}_0 c in DIMACS: 15848 15849 -15850 -962 -15851 0 15848 15849 -15850 -962 15852 0 15848 15849 -15850 -962 -15853 0 c 2+1 --> break c (-b^{37, 26}_2 ∧ b^{37, 26}_1 ∧ -b^{37, 26}_0 ∧ p_962) -> break c in CNF: c b^{37, 26}_2 ∨ -b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ -p_962 ∨ break c in DIMACS: 15848 -15849 15850 -962 1162 0 c 2-1 --> 1 c (-b^{37, 26}_2 ∧ b^{37, 26}_1 ∧ -b^{37, 26}_0 ∧ -p_962) -> (-b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ b^{37, 27}_0) c in CNF: c b^{37, 26}_2 ∨ -b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ p_962 ∨ -b^{37, 27}_2 c b^{37, 26}_2 ∨ -b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ p_962 ∨ -b^{37, 27}_1 c b^{37, 26}_2 ∨ -b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ p_962 ∨ b^{37, 27}_0 c in DIMACS: 15848 -15849 15850 962 -15851 0 15848 -15849 15850 962 -15852 0 15848 -15849 15850 962 15853 0 c 1-1 --> 0 c (-b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ b^{37, 26}_0 ∧ -p_962) -> (-b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ -b^{37, 27}_0) c in CNF: c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ p_962 ∨ -b^{37, 27}_2 c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ p_962 ∨ -b^{37, 27}_1 c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ p_962 ∨ -b^{37, 27}_0 c in DIMACS: 15848 15849 -15850 962 -15851 0 15848 15849 -15850 962 -15852 0 15848 15849 -15850 962 -15853 0 c 0-1 --> -1 c (-b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ -b^{37, 26}_0 ∧ -p_962) -> ( b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ b^{37, 27}_0) c in CNF: c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ p_962 ∨ b^{37, 27}_2 c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ p_962 ∨ -b^{37, 27}_1 c b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ p_962 ∨ b^{37, 27}_0 c in DIMACS: 15848 15849 15850 962 15851 0 15848 15849 15850 962 -15852 0 15848 15849 15850 962 15853 0 c -1-1 --> -2 c ( b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ b^{37, 26}_0 ∧ -p_962) -> ( b^{37, 27}_2 ∧ b^{37, 27}_1 ∧ -b^{37, 27}_0) c in CNF: c -b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ p_962 ∨ b^{37, 27}_2 c -b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ p_962 ∨ b^{37, 27}_1 c -b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ p_962 ∨ -b^{37, 27}_0 c in DIMACS: -15848 15849 -15850 962 15851 0 -15848 15849 -15850 962 15852 0 -15848 15849 -15850 962 -15853 0 c -2-1 --> break c ( b^{37, 26}_2 ∧ b^{37, 26}_1 ∧ -b^{37, 26}_0 ∧ -p_962) -> break c in CNF: c -b^{37, 26}_2 ∨ -b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ p_962 ∨ break c in DIMACS: -15848 -15849 15850 962 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 26}_2 ∧ -b^{37, 26}_1 ∧ -b^{37, 26}_0 ∧ true) c in CNF: c -b^{37, 26}_2 ∨ b^{37, 26}_1 ∨ b^{37, 26}_0 ∨ false c in DIMACS: -15848 15849 15850 0 c 3 does not represent an automaton state. c -(-b^{37, 26}_2 ∧ b^{37, 26}_1 ∧ b^{37, 26}_0 ∧ true) c in CNF: c b^{37, 26}_2 ∨ -b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ false c in DIMACS: 15848 -15849 -15850 0 c -3 does not represent an automaton state. c -( b^{37, 26}_2 ∧ b^{37, 26}_1 ∧ b^{37, 26}_0 ∧ true) c in CNF: c -b^{37, 26}_2 ∨ -b^{37, 26}_1 ∨ -b^{37, 26}_0 ∨ false c in DIMACS: -15848 -15849 -15850 0 c i = 27 c -2+1 --> -1 c ( b^{37, 27}_2 ∧ b^{37, 27}_1 ∧ -b^{37, 27}_0 ∧ p_999) -> ( b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ b^{37, 28}_0) c in CNF: c -b^{37, 27}_2 ∨ -b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ -p_999 ∨ b^{37, 28}_2 c -b^{37, 27}_2 ∨ -b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ -p_999 ∨ -b^{37, 28}_1 c -b^{37, 27}_2 ∨ -b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ -p_999 ∨ b^{37, 28}_0 c in DIMACS: -15851 -15852 15853 -999 15854 0 -15851 -15852 15853 -999 -15855 0 -15851 -15852 15853 -999 15856 0 c -1+1 --> 0 c ( b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ b^{37, 27}_0 ∧ p_999) -> (-b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ -b^{37, 28}_0) c in CNF: c -b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ -p_999 ∨ -b^{37, 28}_2 c -b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ -p_999 ∨ -b^{37, 28}_1 c -b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ -p_999 ∨ -b^{37, 28}_0 c in DIMACS: -15851 15852 -15853 -999 -15854 0 -15851 15852 -15853 -999 -15855 0 -15851 15852 -15853 -999 -15856 0 c 0+1 --> 1 c (-b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ -b^{37, 27}_0 ∧ p_999) -> (-b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ b^{37, 28}_0) c in CNF: c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ -p_999 ∨ -b^{37, 28}_2 c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ -p_999 ∨ -b^{37, 28}_1 c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ -p_999 ∨ b^{37, 28}_0 c in DIMACS: 15851 15852 15853 -999 -15854 0 15851 15852 15853 -999 -15855 0 15851 15852 15853 -999 15856 0 c 1+1 --> 2 c (-b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ b^{37, 27}_0 ∧ p_999) -> (-b^{37, 28}_2 ∧ b^{37, 28}_1 ∧ -b^{37, 28}_0) c in CNF: c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ -p_999 ∨ -b^{37, 28}_2 c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ -p_999 ∨ b^{37, 28}_1 c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ -p_999 ∨ -b^{37, 28}_0 c in DIMACS: 15851 15852 -15853 -999 -15854 0 15851 15852 -15853 -999 15855 0 15851 15852 -15853 -999 -15856 0 c 2+1 --> break c (-b^{37, 27}_2 ∧ b^{37, 27}_1 ∧ -b^{37, 27}_0 ∧ p_999) -> break c in CNF: c b^{37, 27}_2 ∨ -b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ -p_999 ∨ break c in DIMACS: 15851 -15852 15853 -999 1162 0 c 2-1 --> 1 c (-b^{37, 27}_2 ∧ b^{37, 27}_1 ∧ -b^{37, 27}_0 ∧ -p_999) -> (-b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ b^{37, 28}_0) c in CNF: c b^{37, 27}_2 ∨ -b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ p_999 ∨ -b^{37, 28}_2 c b^{37, 27}_2 ∨ -b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ p_999 ∨ -b^{37, 28}_1 c b^{37, 27}_2 ∨ -b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ p_999 ∨ b^{37, 28}_0 c in DIMACS: 15851 -15852 15853 999 -15854 0 15851 -15852 15853 999 -15855 0 15851 -15852 15853 999 15856 0 c 1-1 --> 0 c (-b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ b^{37, 27}_0 ∧ -p_999) -> (-b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ -b^{37, 28}_0) c in CNF: c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ p_999 ∨ -b^{37, 28}_2 c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ p_999 ∨ -b^{37, 28}_1 c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ p_999 ∨ -b^{37, 28}_0 c in DIMACS: 15851 15852 -15853 999 -15854 0 15851 15852 -15853 999 -15855 0 15851 15852 -15853 999 -15856 0 c 0-1 --> -1 c (-b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ -b^{37, 27}_0 ∧ -p_999) -> ( b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ b^{37, 28}_0) c in CNF: c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ p_999 ∨ b^{37, 28}_2 c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ p_999 ∨ -b^{37, 28}_1 c b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ p_999 ∨ b^{37, 28}_0 c in DIMACS: 15851 15852 15853 999 15854 0 15851 15852 15853 999 -15855 0 15851 15852 15853 999 15856 0 c -1-1 --> -2 c ( b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ b^{37, 27}_0 ∧ -p_999) -> ( b^{37, 28}_2 ∧ b^{37, 28}_1 ∧ -b^{37, 28}_0) c in CNF: c -b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ p_999 ∨ b^{37, 28}_2 c -b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ p_999 ∨ b^{37, 28}_1 c -b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ p_999 ∨ -b^{37, 28}_0 c in DIMACS: -15851 15852 -15853 999 15854 0 -15851 15852 -15853 999 15855 0 -15851 15852 -15853 999 -15856 0 c -2-1 --> break c ( b^{37, 27}_2 ∧ b^{37, 27}_1 ∧ -b^{37, 27}_0 ∧ -p_999) -> break c in CNF: c -b^{37, 27}_2 ∨ -b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ p_999 ∨ break c in DIMACS: -15851 -15852 15853 999 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 27}_2 ∧ -b^{37, 27}_1 ∧ -b^{37, 27}_0 ∧ true) c in CNF: c -b^{37, 27}_2 ∨ b^{37, 27}_1 ∨ b^{37, 27}_0 ∨ false c in DIMACS: -15851 15852 15853 0 c 3 does not represent an automaton state. c -(-b^{37, 27}_2 ∧ b^{37, 27}_1 ∧ b^{37, 27}_0 ∧ true) c in CNF: c b^{37, 27}_2 ∨ -b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ false c in DIMACS: 15851 -15852 -15853 0 c -3 does not represent an automaton state. c -( b^{37, 27}_2 ∧ b^{37, 27}_1 ∧ b^{37, 27}_0 ∧ true) c in CNF: c -b^{37, 27}_2 ∨ -b^{37, 27}_1 ∨ -b^{37, 27}_0 ∨ false c in DIMACS: -15851 -15852 -15853 0 c i = 28 c -2+1 --> -1 c ( b^{37, 28}_2 ∧ b^{37, 28}_1 ∧ -b^{37, 28}_0 ∧ p_1036) -> ( b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ b^{37, 29}_0) c in CNF: c -b^{37, 28}_2 ∨ -b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ -p_1036 ∨ b^{37, 29}_2 c -b^{37, 28}_2 ∨ -b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ -p_1036 ∨ -b^{37, 29}_1 c -b^{37, 28}_2 ∨ -b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ -p_1036 ∨ b^{37, 29}_0 c in DIMACS: -15854 -15855 15856 -1036 15857 0 -15854 -15855 15856 -1036 -15858 0 -15854 -15855 15856 -1036 15859 0 c -1+1 --> 0 c ( b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ b^{37, 28}_0 ∧ p_1036) -> (-b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ -b^{37, 29}_0) c in CNF: c -b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ -p_1036 ∨ -b^{37, 29}_2 c -b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ -p_1036 ∨ -b^{37, 29}_1 c -b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ -p_1036 ∨ -b^{37, 29}_0 c in DIMACS: -15854 15855 -15856 -1036 -15857 0 -15854 15855 -15856 -1036 -15858 0 -15854 15855 -15856 -1036 -15859 0 c 0+1 --> 1 c (-b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ -b^{37, 28}_0 ∧ p_1036) -> (-b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ b^{37, 29}_0) c in CNF: c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ -p_1036 ∨ -b^{37, 29}_2 c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ -p_1036 ∨ -b^{37, 29}_1 c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ -p_1036 ∨ b^{37, 29}_0 c in DIMACS: 15854 15855 15856 -1036 -15857 0 15854 15855 15856 -1036 -15858 0 15854 15855 15856 -1036 15859 0 c 1+1 --> 2 c (-b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ b^{37, 28}_0 ∧ p_1036) -> (-b^{37, 29}_2 ∧ b^{37, 29}_1 ∧ -b^{37, 29}_0) c in CNF: c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ -p_1036 ∨ -b^{37, 29}_2 c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ -p_1036 ∨ b^{37, 29}_1 c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ -p_1036 ∨ -b^{37, 29}_0 c in DIMACS: 15854 15855 -15856 -1036 -15857 0 15854 15855 -15856 -1036 15858 0 15854 15855 -15856 -1036 -15859 0 c 2+1 --> break c (-b^{37, 28}_2 ∧ b^{37, 28}_1 ∧ -b^{37, 28}_0 ∧ p_1036) -> break c in CNF: c b^{37, 28}_2 ∨ -b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ -p_1036 ∨ break c in DIMACS: 15854 -15855 15856 -1036 1162 0 c 2-1 --> 1 c (-b^{37, 28}_2 ∧ b^{37, 28}_1 ∧ -b^{37, 28}_0 ∧ -p_1036) -> (-b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ b^{37, 29}_0) c in CNF: c b^{37, 28}_2 ∨ -b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ p_1036 ∨ -b^{37, 29}_2 c b^{37, 28}_2 ∨ -b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ p_1036 ∨ -b^{37, 29}_1 c b^{37, 28}_2 ∨ -b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ p_1036 ∨ b^{37, 29}_0 c in DIMACS: 15854 -15855 15856 1036 -15857 0 15854 -15855 15856 1036 -15858 0 15854 -15855 15856 1036 15859 0 c 1-1 --> 0 c (-b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ b^{37, 28}_0 ∧ -p_1036) -> (-b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ -b^{37, 29}_0) c in CNF: c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ p_1036 ∨ -b^{37, 29}_2 c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ p_1036 ∨ -b^{37, 29}_1 c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ p_1036 ∨ -b^{37, 29}_0 c in DIMACS: 15854 15855 -15856 1036 -15857 0 15854 15855 -15856 1036 -15858 0 15854 15855 -15856 1036 -15859 0 c 0-1 --> -1 c (-b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ -b^{37, 28}_0 ∧ -p_1036) -> ( b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ b^{37, 29}_0) c in CNF: c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ p_1036 ∨ b^{37, 29}_2 c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ p_1036 ∨ -b^{37, 29}_1 c b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ p_1036 ∨ b^{37, 29}_0 c in DIMACS: 15854 15855 15856 1036 15857 0 15854 15855 15856 1036 -15858 0 15854 15855 15856 1036 15859 0 c -1-1 --> -2 c ( b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ b^{37, 28}_0 ∧ -p_1036) -> ( b^{37, 29}_2 ∧ b^{37, 29}_1 ∧ -b^{37, 29}_0) c in CNF: c -b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ p_1036 ∨ b^{37, 29}_2 c -b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ p_1036 ∨ b^{37, 29}_1 c -b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ p_1036 ∨ -b^{37, 29}_0 c in DIMACS: -15854 15855 -15856 1036 15857 0 -15854 15855 -15856 1036 15858 0 -15854 15855 -15856 1036 -15859 0 c -2-1 --> break c ( b^{37, 28}_2 ∧ b^{37, 28}_1 ∧ -b^{37, 28}_0 ∧ -p_1036) -> break c in CNF: c -b^{37, 28}_2 ∨ -b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ p_1036 ∨ break c in DIMACS: -15854 -15855 15856 1036 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 28}_2 ∧ -b^{37, 28}_1 ∧ -b^{37, 28}_0 ∧ true) c in CNF: c -b^{37, 28}_2 ∨ b^{37, 28}_1 ∨ b^{37, 28}_0 ∨ false c in DIMACS: -15854 15855 15856 0 c 3 does not represent an automaton state. c -(-b^{37, 28}_2 ∧ b^{37, 28}_1 ∧ b^{37, 28}_0 ∧ true) c in CNF: c b^{37, 28}_2 ∨ -b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ false c in DIMACS: 15854 -15855 -15856 0 c -3 does not represent an automaton state. c -( b^{37, 28}_2 ∧ b^{37, 28}_1 ∧ b^{37, 28}_0 ∧ true) c in CNF: c -b^{37, 28}_2 ∨ -b^{37, 28}_1 ∨ -b^{37, 28}_0 ∨ false c in DIMACS: -15854 -15855 -15856 0 c i = 29 c -2+1 --> -1 c ( b^{37, 29}_2 ∧ b^{37, 29}_1 ∧ -b^{37, 29}_0 ∧ p_1073) -> ( b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ b^{37, 30}_0) c in CNF: c -b^{37, 29}_2 ∨ -b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ -p_1073 ∨ b^{37, 30}_2 c -b^{37, 29}_2 ∨ -b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ -p_1073 ∨ -b^{37, 30}_1 c -b^{37, 29}_2 ∨ -b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ -p_1073 ∨ b^{37, 30}_0 c in DIMACS: -15857 -15858 15859 -1073 15860 0 -15857 -15858 15859 -1073 -15861 0 -15857 -15858 15859 -1073 15862 0 c -1+1 --> 0 c ( b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ b^{37, 29}_0 ∧ p_1073) -> (-b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ -b^{37, 30}_0) c in CNF: c -b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ -p_1073 ∨ -b^{37, 30}_2 c -b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ -p_1073 ∨ -b^{37, 30}_1 c -b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ -p_1073 ∨ -b^{37, 30}_0 c in DIMACS: -15857 15858 -15859 -1073 -15860 0 -15857 15858 -15859 -1073 -15861 0 -15857 15858 -15859 -1073 -15862 0 c 0+1 --> 1 c (-b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ -b^{37, 29}_0 ∧ p_1073) -> (-b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ b^{37, 30}_0) c in CNF: c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ -p_1073 ∨ -b^{37, 30}_2 c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ -p_1073 ∨ -b^{37, 30}_1 c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ -p_1073 ∨ b^{37, 30}_0 c in DIMACS: 15857 15858 15859 -1073 -15860 0 15857 15858 15859 -1073 -15861 0 15857 15858 15859 -1073 15862 0 c 1+1 --> 2 c (-b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ b^{37, 29}_0 ∧ p_1073) -> (-b^{37, 30}_2 ∧ b^{37, 30}_1 ∧ -b^{37, 30}_0) c in CNF: c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ -p_1073 ∨ -b^{37, 30}_2 c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ -p_1073 ∨ b^{37, 30}_1 c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ -p_1073 ∨ -b^{37, 30}_0 c in DIMACS: 15857 15858 -15859 -1073 -15860 0 15857 15858 -15859 -1073 15861 0 15857 15858 -15859 -1073 -15862 0 c 2+1 --> break c (-b^{37, 29}_2 ∧ b^{37, 29}_1 ∧ -b^{37, 29}_0 ∧ p_1073) -> break c in CNF: c b^{37, 29}_2 ∨ -b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ -p_1073 ∨ break c in DIMACS: 15857 -15858 15859 -1073 1162 0 c 2-1 --> 1 c (-b^{37, 29}_2 ∧ b^{37, 29}_1 ∧ -b^{37, 29}_0 ∧ -p_1073) -> (-b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ b^{37, 30}_0) c in CNF: c b^{37, 29}_2 ∨ -b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ p_1073 ∨ -b^{37, 30}_2 c b^{37, 29}_2 ∨ -b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ p_1073 ∨ -b^{37, 30}_1 c b^{37, 29}_2 ∨ -b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ p_1073 ∨ b^{37, 30}_0 c in DIMACS: 15857 -15858 15859 1073 -15860 0 15857 -15858 15859 1073 -15861 0 15857 -15858 15859 1073 15862 0 c 1-1 --> 0 c (-b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ b^{37, 29}_0 ∧ -p_1073) -> (-b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ -b^{37, 30}_0) c in CNF: c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ p_1073 ∨ -b^{37, 30}_2 c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ p_1073 ∨ -b^{37, 30}_1 c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ p_1073 ∨ -b^{37, 30}_0 c in DIMACS: 15857 15858 -15859 1073 -15860 0 15857 15858 -15859 1073 -15861 0 15857 15858 -15859 1073 -15862 0 c 0-1 --> -1 c (-b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ -b^{37, 29}_0 ∧ -p_1073) -> ( b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ b^{37, 30}_0) c in CNF: c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ p_1073 ∨ b^{37, 30}_2 c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ p_1073 ∨ -b^{37, 30}_1 c b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ p_1073 ∨ b^{37, 30}_0 c in DIMACS: 15857 15858 15859 1073 15860 0 15857 15858 15859 1073 -15861 0 15857 15858 15859 1073 15862 0 c -1-1 --> -2 c ( b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ b^{37, 29}_0 ∧ -p_1073) -> ( b^{37, 30}_2 ∧ b^{37, 30}_1 ∧ -b^{37, 30}_0) c in CNF: c -b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ p_1073 ∨ b^{37, 30}_2 c -b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ p_1073 ∨ b^{37, 30}_1 c -b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ p_1073 ∨ -b^{37, 30}_0 c in DIMACS: -15857 15858 -15859 1073 15860 0 -15857 15858 -15859 1073 15861 0 -15857 15858 -15859 1073 -15862 0 c -2-1 --> break c ( b^{37, 29}_2 ∧ b^{37, 29}_1 ∧ -b^{37, 29}_0 ∧ -p_1073) -> break c in CNF: c -b^{37, 29}_2 ∨ -b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ p_1073 ∨ break c in DIMACS: -15857 -15858 15859 1073 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 29}_2 ∧ -b^{37, 29}_1 ∧ -b^{37, 29}_0 ∧ true) c in CNF: c -b^{37, 29}_2 ∨ b^{37, 29}_1 ∨ b^{37, 29}_0 ∨ false c in DIMACS: -15857 15858 15859 0 c 3 does not represent an automaton state. c -(-b^{37, 29}_2 ∧ b^{37, 29}_1 ∧ b^{37, 29}_0 ∧ true) c in CNF: c b^{37, 29}_2 ∨ -b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ false c in DIMACS: 15857 -15858 -15859 0 c -3 does not represent an automaton state. c -( b^{37, 29}_2 ∧ b^{37, 29}_1 ∧ b^{37, 29}_0 ∧ true) c in CNF: c -b^{37, 29}_2 ∨ -b^{37, 29}_1 ∨ -b^{37, 29}_0 ∨ false c in DIMACS: -15857 -15858 -15859 0 c i = 30 c -2+1 --> -1 c ( b^{37, 30}_2 ∧ b^{37, 30}_1 ∧ -b^{37, 30}_0 ∧ p_1110) -> ( b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ b^{37, 31}_0) c in CNF: c -b^{37, 30}_2 ∨ -b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ -p_1110 ∨ b^{37, 31}_2 c -b^{37, 30}_2 ∨ -b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ -p_1110 ∨ -b^{37, 31}_1 c -b^{37, 30}_2 ∨ -b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ -p_1110 ∨ b^{37, 31}_0 c in DIMACS: -15860 -15861 15862 -1110 15863 0 -15860 -15861 15862 -1110 -15864 0 -15860 -15861 15862 -1110 15865 0 c -1+1 --> 0 c ( b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ b^{37, 30}_0 ∧ p_1110) -> (-b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ -b^{37, 31}_0) c in CNF: c -b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ -p_1110 ∨ -b^{37, 31}_2 c -b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ -p_1110 ∨ -b^{37, 31}_1 c -b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ -p_1110 ∨ -b^{37, 31}_0 c in DIMACS: -15860 15861 -15862 -1110 -15863 0 -15860 15861 -15862 -1110 -15864 0 -15860 15861 -15862 -1110 -15865 0 c 0+1 --> 1 c (-b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ -b^{37, 30}_0 ∧ p_1110) -> (-b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ b^{37, 31}_0) c in CNF: c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ -p_1110 ∨ -b^{37, 31}_2 c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ -p_1110 ∨ -b^{37, 31}_1 c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ -p_1110 ∨ b^{37, 31}_0 c in DIMACS: 15860 15861 15862 -1110 -15863 0 15860 15861 15862 -1110 -15864 0 15860 15861 15862 -1110 15865 0 c 1+1 --> 2 c (-b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ b^{37, 30}_0 ∧ p_1110) -> (-b^{37, 31}_2 ∧ b^{37, 31}_1 ∧ -b^{37, 31}_0) c in CNF: c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ -p_1110 ∨ -b^{37, 31}_2 c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ -p_1110 ∨ b^{37, 31}_1 c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ -p_1110 ∨ -b^{37, 31}_0 c in DIMACS: 15860 15861 -15862 -1110 -15863 0 15860 15861 -15862 -1110 15864 0 15860 15861 -15862 -1110 -15865 0 c 2+1 --> break c (-b^{37, 30}_2 ∧ b^{37, 30}_1 ∧ -b^{37, 30}_0 ∧ p_1110) -> break c in CNF: c b^{37, 30}_2 ∨ -b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ -p_1110 ∨ break c in DIMACS: 15860 -15861 15862 -1110 1162 0 c 2-1 --> 1 c (-b^{37, 30}_2 ∧ b^{37, 30}_1 ∧ -b^{37, 30}_0 ∧ -p_1110) -> (-b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ b^{37, 31}_0) c in CNF: c b^{37, 30}_2 ∨ -b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ p_1110 ∨ -b^{37, 31}_2 c b^{37, 30}_2 ∨ -b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ p_1110 ∨ -b^{37, 31}_1 c b^{37, 30}_2 ∨ -b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ p_1110 ∨ b^{37, 31}_0 c in DIMACS: 15860 -15861 15862 1110 -15863 0 15860 -15861 15862 1110 -15864 0 15860 -15861 15862 1110 15865 0 c 1-1 --> 0 c (-b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ b^{37, 30}_0 ∧ -p_1110) -> (-b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ -b^{37, 31}_0) c in CNF: c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ p_1110 ∨ -b^{37, 31}_2 c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ p_1110 ∨ -b^{37, 31}_1 c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ p_1110 ∨ -b^{37, 31}_0 c in DIMACS: 15860 15861 -15862 1110 -15863 0 15860 15861 -15862 1110 -15864 0 15860 15861 -15862 1110 -15865 0 c 0-1 --> -1 c (-b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ -b^{37, 30}_0 ∧ -p_1110) -> ( b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ b^{37, 31}_0) c in CNF: c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ p_1110 ∨ b^{37, 31}_2 c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ p_1110 ∨ -b^{37, 31}_1 c b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ p_1110 ∨ b^{37, 31}_0 c in DIMACS: 15860 15861 15862 1110 15863 0 15860 15861 15862 1110 -15864 0 15860 15861 15862 1110 15865 0 c -1-1 --> -2 c ( b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ b^{37, 30}_0 ∧ -p_1110) -> ( b^{37, 31}_2 ∧ b^{37, 31}_1 ∧ -b^{37, 31}_0) c in CNF: c -b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ p_1110 ∨ b^{37, 31}_2 c -b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ p_1110 ∨ b^{37, 31}_1 c -b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ p_1110 ∨ -b^{37, 31}_0 c in DIMACS: -15860 15861 -15862 1110 15863 0 -15860 15861 -15862 1110 15864 0 -15860 15861 -15862 1110 -15865 0 c -2-1 --> break c ( b^{37, 30}_2 ∧ b^{37, 30}_1 ∧ -b^{37, 30}_0 ∧ -p_1110) -> break c in CNF: c -b^{37, 30}_2 ∨ -b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ p_1110 ∨ break c in DIMACS: -15860 -15861 15862 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 30}_2 ∧ -b^{37, 30}_1 ∧ -b^{37, 30}_0 ∧ true) c in CNF: c -b^{37, 30}_2 ∨ b^{37, 30}_1 ∨ b^{37, 30}_0 ∨ false c in DIMACS: -15860 15861 15862 0 c 3 does not represent an automaton state. c -(-b^{37, 30}_2 ∧ b^{37, 30}_1 ∧ b^{37, 30}_0 ∧ true) c in CNF: c b^{37, 30}_2 ∨ -b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ false c in DIMACS: 15860 -15861 -15862 0 c -3 does not represent an automaton state. c -( b^{37, 30}_2 ∧ b^{37, 30}_1 ∧ b^{37, 30}_0 ∧ true) c in CNF: c -b^{37, 30}_2 ∨ -b^{37, 30}_1 ∨ -b^{37, 30}_0 ∨ false c in DIMACS: -15860 -15861 -15862 0 c i = 31 c -2+1 --> -1 c ( b^{37, 31}_2 ∧ b^{37, 31}_1 ∧ -b^{37, 31}_0 ∧ p_1147) -> ( b^{37, 32}_2 ∧ -b^{37, 32}_1 ∧ b^{37, 32}_0) c in CNF: c -b^{37, 31}_2 ∨ -b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ -p_1147 ∨ b^{37, 32}_2 c -b^{37, 31}_2 ∨ -b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ -p_1147 ∨ -b^{37, 32}_1 c -b^{37, 31}_2 ∨ -b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ -p_1147 ∨ b^{37, 32}_0 c in DIMACS: -15863 -15864 15865 -1147 15866 0 -15863 -15864 15865 -1147 -15867 0 -15863 -15864 15865 -1147 15868 0 c -1+1 --> 0 c ( b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ b^{37, 31}_0 ∧ p_1147) -> (-b^{37, 32}_2 ∧ -b^{37, 32}_1 ∧ -b^{37, 32}_0) c in CNF: c -b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ -p_1147 ∨ -b^{37, 32}_2 c -b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ -p_1147 ∨ -b^{37, 32}_1 c -b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ -p_1147 ∨ -b^{37, 32}_0 c in DIMACS: -15863 15864 -15865 -1147 -15866 0 -15863 15864 -15865 -1147 -15867 0 -15863 15864 -15865 -1147 -15868 0 c 0+1 --> 1 c (-b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ -b^{37, 31}_0 ∧ p_1147) -> (-b^{37, 32}_2 ∧ -b^{37, 32}_1 ∧ b^{37, 32}_0) c in CNF: c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ -p_1147 ∨ -b^{37, 32}_2 c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ -p_1147 ∨ -b^{37, 32}_1 c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ -p_1147 ∨ b^{37, 32}_0 c in DIMACS: 15863 15864 15865 -1147 -15866 0 15863 15864 15865 -1147 -15867 0 15863 15864 15865 -1147 15868 0 c 1+1 --> 2 c (-b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ b^{37, 31}_0 ∧ p_1147) -> (-b^{37, 32}_2 ∧ b^{37, 32}_1 ∧ -b^{37, 32}_0) c in CNF: c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ -p_1147 ∨ -b^{37, 32}_2 c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ -p_1147 ∨ b^{37, 32}_1 c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ -p_1147 ∨ -b^{37, 32}_0 c in DIMACS: 15863 15864 -15865 -1147 -15866 0 15863 15864 -15865 -1147 15867 0 15863 15864 -15865 -1147 -15868 0 c 2+1 --> break c (-b^{37, 31}_2 ∧ b^{37, 31}_1 ∧ -b^{37, 31}_0 ∧ p_1147) -> break c in CNF: c b^{37, 31}_2 ∨ -b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ -p_1147 ∨ break c in DIMACS: 15863 -15864 15865 -1147 1162 0 c 2-1 --> 1 c (-b^{37, 31}_2 ∧ b^{37, 31}_1 ∧ -b^{37, 31}_0 ∧ -p_1147) -> (-b^{37, 32}_2 ∧ -b^{37, 32}_1 ∧ b^{37, 32}_0) c in CNF: c b^{37, 31}_2 ∨ -b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ p_1147 ∨ -b^{37, 32}_2 c b^{37, 31}_2 ∨ -b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ p_1147 ∨ -b^{37, 32}_1 c b^{37, 31}_2 ∨ -b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ p_1147 ∨ b^{37, 32}_0 c in DIMACS: 15863 -15864 15865 1147 -15866 0 15863 -15864 15865 1147 -15867 0 15863 -15864 15865 1147 15868 0 c 1-1 --> 0 c (-b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ b^{37, 31}_0 ∧ -p_1147) -> (-b^{37, 32}_2 ∧ -b^{37, 32}_1 ∧ -b^{37, 32}_0) c in CNF: c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ p_1147 ∨ -b^{37, 32}_2 c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ p_1147 ∨ -b^{37, 32}_1 c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ p_1147 ∨ -b^{37, 32}_0 c in DIMACS: 15863 15864 -15865 1147 -15866 0 15863 15864 -15865 1147 -15867 0 15863 15864 -15865 1147 -15868 0 c 0-1 --> -1 c (-b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ -b^{37, 31}_0 ∧ -p_1147) -> ( b^{37, 32}_2 ∧ -b^{37, 32}_1 ∧ b^{37, 32}_0) c in CNF: c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ p_1147 ∨ b^{37, 32}_2 c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ p_1147 ∨ -b^{37, 32}_1 c b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ p_1147 ∨ b^{37, 32}_0 c in DIMACS: 15863 15864 15865 1147 15866 0 15863 15864 15865 1147 -15867 0 15863 15864 15865 1147 15868 0 c -1-1 --> -2 c ( b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ b^{37, 31}_0 ∧ -p_1147) -> ( b^{37, 32}_2 ∧ b^{37, 32}_1 ∧ -b^{37, 32}_0) c in CNF: c -b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ p_1147 ∨ b^{37, 32}_2 c -b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ p_1147 ∨ b^{37, 32}_1 c -b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ p_1147 ∨ -b^{37, 32}_0 c in DIMACS: -15863 15864 -15865 1147 15866 0 -15863 15864 -15865 1147 15867 0 -15863 15864 -15865 1147 -15868 0 c -2-1 --> break c ( b^{37, 31}_2 ∧ b^{37, 31}_1 ∧ -b^{37, 31}_0 ∧ -p_1147) -> break c in CNF: c -b^{37, 31}_2 ∨ -b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ p_1147 ∨ break c in DIMACS: -15863 -15864 15865 1147 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{37, 31}_2 ∧ -b^{37, 31}_1 ∧ -b^{37, 31}_0 ∧ true) c in CNF: c -b^{37, 31}_2 ∨ b^{37, 31}_1 ∨ b^{37, 31}_0 ∨ false c in DIMACS: -15863 15864 15865 0 c 3 does not represent an automaton state. c -(-b^{37, 31}_2 ∧ b^{37, 31}_1 ∧ b^{37, 31}_0 ∧ true) c in CNF: c b^{37, 31}_2 ∨ -b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ false c in DIMACS: 15863 -15864 -15865 0 c -3 does not represent an automaton state. c -( b^{37, 31}_2 ∧ b^{37, 31}_1 ∧ b^{37, 31}_0 ∧ true) c in CNF: c -b^{37, 31}_2 ∨ -b^{37, 31}_1 ∨ -b^{37, 31}_0 ∨ false c in DIMACS: -15863 -15864 -15865 0 c INIT for k = 38 c -b^{38, 1}_2 c -b^{38, 1}_1 c -b^{38, 1}_0 c in DIMACS: -15869 0 -15870 0 -15871 0 c Transitions for k = 38 c i = 1 c -2+1 --> -1 c ( b^{38, 1}_2 ∧ b^{38, 1}_1 ∧ -b^{38, 1}_0 ∧ p_38) -> ( b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ b^{38, 2}_0) c in CNF: c -b^{38, 1}_2 ∨ -b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ -p_38 ∨ b^{38, 2}_2 c -b^{38, 1}_2 ∨ -b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ -p_38 ∨ -b^{38, 2}_1 c -b^{38, 1}_2 ∨ -b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ -p_38 ∨ b^{38, 2}_0 c in DIMACS: -15869 -15870 15871 -38 15872 0 -15869 -15870 15871 -38 -15873 0 -15869 -15870 15871 -38 15874 0 c -1+1 --> 0 c ( b^{38, 1}_2 ∧ -b^{38, 1}_1 ∧ b^{38, 1}_0 ∧ p_38) -> (-b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ -b^{38, 2}_0) c in CNF: c -b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ -p_38 ∨ -b^{38, 2}_2 c -b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ -p_38 ∨ -b^{38, 2}_1 c -b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ -p_38 ∨ -b^{38, 2}_0 c in DIMACS: -15869 15870 -15871 -38 -15872 0 -15869 15870 -15871 -38 -15873 0 -15869 15870 -15871 -38 -15874 0 c 0+1 --> 1 c (-b^{38, 1}_2 ∧ -b^{38, 1}_1 ∧ -b^{38, 1}_0 ∧ p_38) -> (-b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ b^{38, 2}_0) c in CNF: c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ -p_38 ∨ -b^{38, 2}_2 c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ -p_38 ∨ -b^{38, 2}_1 c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ -p_38 ∨ b^{38, 2}_0 c in DIMACS: 15869 15870 15871 -38 -15872 0 15869 15870 15871 -38 -15873 0 15869 15870 15871 -38 15874 0 c 1+1 --> 2 c (-b^{38, 1}_2 ∧ -b^{38, 1}_1 ∧ b^{38, 1}_0 ∧ p_38) -> (-b^{38, 2}_2 ∧ b^{38, 2}_1 ∧ -b^{38, 2}_0) c in CNF: c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ -p_38 ∨ -b^{38, 2}_2 c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ -p_38 ∨ b^{38, 2}_1 c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ -p_38 ∨ -b^{38, 2}_0 c in DIMACS: 15869 15870 -15871 -38 -15872 0 15869 15870 -15871 -38 15873 0 15869 15870 -15871 -38 -15874 0 c 2+1 --> break c (-b^{38, 1}_2 ∧ b^{38, 1}_1 ∧ -b^{38, 1}_0 ∧ p_38) -> break c in CNF: c b^{38, 1}_2 ∨ -b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ -p_38 ∨ break c in DIMACS: 15869 -15870 15871 -38 1162 0 c 2-1 --> 1 c (-b^{38, 1}_2 ∧ b^{38, 1}_1 ∧ -b^{38, 1}_0 ∧ -p_38) -> (-b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ b^{38, 2}_0) c in CNF: c b^{38, 1}_2 ∨ -b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ p_38 ∨ -b^{38, 2}_2 c b^{38, 1}_2 ∨ -b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ p_38 ∨ -b^{38, 2}_1 c b^{38, 1}_2 ∨ -b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ p_38 ∨ b^{38, 2}_0 c in DIMACS: 15869 -15870 15871 38 -15872 0 15869 -15870 15871 38 -15873 0 15869 -15870 15871 38 15874 0 c 1-1 --> 0 c (-b^{38, 1}_2 ∧ -b^{38, 1}_1 ∧ b^{38, 1}_0 ∧ -p_38) -> (-b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ -b^{38, 2}_0) c in CNF: c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ p_38 ∨ -b^{38, 2}_2 c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ p_38 ∨ -b^{38, 2}_1 c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ p_38 ∨ -b^{38, 2}_0 c in DIMACS: 15869 15870 -15871 38 -15872 0 15869 15870 -15871 38 -15873 0 15869 15870 -15871 38 -15874 0 c 0-1 --> -1 c (-b^{38, 1}_2 ∧ -b^{38, 1}_1 ∧ -b^{38, 1}_0 ∧ -p_38) -> ( b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ b^{38, 2}_0) c in CNF: c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ p_38 ∨ b^{38, 2}_2 c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ p_38 ∨ -b^{38, 2}_1 c b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ p_38 ∨ b^{38, 2}_0 c in DIMACS: 15869 15870 15871 38 15872 0 15869 15870 15871 38 -15873 0 15869 15870 15871 38 15874 0 c -1-1 --> -2 c ( b^{38, 1}_2 ∧ -b^{38, 1}_1 ∧ b^{38, 1}_0 ∧ -p_38) -> ( b^{38, 2}_2 ∧ b^{38, 2}_1 ∧ -b^{38, 2}_0) c in CNF: c -b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ p_38 ∨ b^{38, 2}_2 c -b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ p_38 ∨ b^{38, 2}_1 c -b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ p_38 ∨ -b^{38, 2}_0 c in DIMACS: -15869 15870 -15871 38 15872 0 -15869 15870 -15871 38 15873 0 -15869 15870 -15871 38 -15874 0 c -2-1 --> break c ( b^{38, 1}_2 ∧ b^{38, 1}_1 ∧ -b^{38, 1}_0 ∧ -p_38) -> break c in CNF: c -b^{38, 1}_2 ∨ -b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ p_38 ∨ break c in DIMACS: -15869 -15870 15871 38 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 1}_2 ∧ -b^{38, 1}_1 ∧ -b^{38, 1}_0 ∧ true) c in CNF: c -b^{38, 1}_2 ∨ b^{38, 1}_1 ∨ b^{38, 1}_0 ∨ false c in DIMACS: -15869 15870 15871 0 c 3 does not represent an automaton state. c -(-b^{38, 1}_2 ∧ b^{38, 1}_1 ∧ b^{38, 1}_0 ∧ true) c in CNF: c b^{38, 1}_2 ∨ -b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ false c in DIMACS: 15869 -15870 -15871 0 c -3 does not represent an automaton state. c -( b^{38, 1}_2 ∧ b^{38, 1}_1 ∧ b^{38, 1}_0 ∧ true) c in CNF: c -b^{38, 1}_2 ∨ -b^{38, 1}_1 ∨ -b^{38, 1}_0 ∨ false c in DIMACS: -15869 -15870 -15871 0 c i = 2 c -2+1 --> -1 c ( b^{38, 2}_2 ∧ b^{38, 2}_1 ∧ -b^{38, 2}_0 ∧ p_76) -> ( b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ b^{38, 3}_0) c in CNF: c -b^{38, 2}_2 ∨ -b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ -p_76 ∨ b^{38, 3}_2 c -b^{38, 2}_2 ∨ -b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ -p_76 ∨ -b^{38, 3}_1 c -b^{38, 2}_2 ∨ -b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ -p_76 ∨ b^{38, 3}_0 c in DIMACS: -15872 -15873 15874 -76 15875 0 -15872 -15873 15874 -76 -15876 0 -15872 -15873 15874 -76 15877 0 c -1+1 --> 0 c ( b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ b^{38, 2}_0 ∧ p_76) -> (-b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ -b^{38, 3}_0) c in CNF: c -b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ -p_76 ∨ -b^{38, 3}_2 c -b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ -p_76 ∨ -b^{38, 3}_1 c -b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ -p_76 ∨ -b^{38, 3}_0 c in DIMACS: -15872 15873 -15874 -76 -15875 0 -15872 15873 -15874 -76 -15876 0 -15872 15873 -15874 -76 -15877 0 c 0+1 --> 1 c (-b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ -b^{38, 2}_0 ∧ p_76) -> (-b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ b^{38, 3}_0) c in CNF: c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ -p_76 ∨ -b^{38, 3}_2 c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ -p_76 ∨ -b^{38, 3}_1 c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ -p_76 ∨ b^{38, 3}_0 c in DIMACS: 15872 15873 15874 -76 -15875 0 15872 15873 15874 -76 -15876 0 15872 15873 15874 -76 15877 0 c 1+1 --> 2 c (-b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ b^{38, 2}_0 ∧ p_76) -> (-b^{38, 3}_2 ∧ b^{38, 3}_1 ∧ -b^{38, 3}_0) c in CNF: c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ -p_76 ∨ -b^{38, 3}_2 c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ -p_76 ∨ b^{38, 3}_1 c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ -p_76 ∨ -b^{38, 3}_0 c in DIMACS: 15872 15873 -15874 -76 -15875 0 15872 15873 -15874 -76 15876 0 15872 15873 -15874 -76 -15877 0 c 2+1 --> break c (-b^{38, 2}_2 ∧ b^{38, 2}_1 ∧ -b^{38, 2}_0 ∧ p_76) -> break c in CNF: c b^{38, 2}_2 ∨ -b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ -p_76 ∨ break c in DIMACS: 15872 -15873 15874 -76 1162 0 c 2-1 --> 1 c (-b^{38, 2}_2 ∧ b^{38, 2}_1 ∧ -b^{38, 2}_0 ∧ -p_76) -> (-b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ b^{38, 3}_0) c in CNF: c b^{38, 2}_2 ∨ -b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ p_76 ∨ -b^{38, 3}_2 c b^{38, 2}_2 ∨ -b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ p_76 ∨ -b^{38, 3}_1 c b^{38, 2}_2 ∨ -b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ p_76 ∨ b^{38, 3}_0 c in DIMACS: 15872 -15873 15874 76 -15875 0 15872 -15873 15874 76 -15876 0 15872 -15873 15874 76 15877 0 c 1-1 --> 0 c (-b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ b^{38, 2}_0 ∧ -p_76) -> (-b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ -b^{38, 3}_0) c in CNF: c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ p_76 ∨ -b^{38, 3}_2 c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ p_76 ∨ -b^{38, 3}_1 c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ p_76 ∨ -b^{38, 3}_0 c in DIMACS: 15872 15873 -15874 76 -15875 0 15872 15873 -15874 76 -15876 0 15872 15873 -15874 76 -15877 0 c 0-1 --> -1 c (-b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ -b^{38, 2}_0 ∧ -p_76) -> ( b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ b^{38, 3}_0) c in CNF: c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ p_76 ∨ b^{38, 3}_2 c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ p_76 ∨ -b^{38, 3}_1 c b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ p_76 ∨ b^{38, 3}_0 c in DIMACS: 15872 15873 15874 76 15875 0 15872 15873 15874 76 -15876 0 15872 15873 15874 76 15877 0 c -1-1 --> -2 c ( b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ b^{38, 2}_0 ∧ -p_76) -> ( b^{38, 3}_2 ∧ b^{38, 3}_1 ∧ -b^{38, 3}_0) c in CNF: c -b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ p_76 ∨ b^{38, 3}_2 c -b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ p_76 ∨ b^{38, 3}_1 c -b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ p_76 ∨ -b^{38, 3}_0 c in DIMACS: -15872 15873 -15874 76 15875 0 -15872 15873 -15874 76 15876 0 -15872 15873 -15874 76 -15877 0 c -2-1 --> break c ( b^{38, 2}_2 ∧ b^{38, 2}_1 ∧ -b^{38, 2}_0 ∧ -p_76) -> break c in CNF: c -b^{38, 2}_2 ∨ -b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ p_76 ∨ break c in DIMACS: -15872 -15873 15874 76 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 2}_2 ∧ -b^{38, 2}_1 ∧ -b^{38, 2}_0 ∧ true) c in CNF: c -b^{38, 2}_2 ∨ b^{38, 2}_1 ∨ b^{38, 2}_0 ∨ false c in DIMACS: -15872 15873 15874 0 c 3 does not represent an automaton state. c -(-b^{38, 2}_2 ∧ b^{38, 2}_1 ∧ b^{38, 2}_0 ∧ true) c in CNF: c b^{38, 2}_2 ∨ -b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ false c in DIMACS: 15872 -15873 -15874 0 c -3 does not represent an automaton state. c -( b^{38, 2}_2 ∧ b^{38, 2}_1 ∧ b^{38, 2}_0 ∧ true) c in CNF: c -b^{38, 2}_2 ∨ -b^{38, 2}_1 ∨ -b^{38, 2}_0 ∨ false c in DIMACS: -15872 -15873 -15874 0 c i = 3 c -2+1 --> -1 c ( b^{38, 3}_2 ∧ b^{38, 3}_1 ∧ -b^{38, 3}_0 ∧ p_114) -> ( b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ b^{38, 4}_0) c in CNF: c -b^{38, 3}_2 ∨ -b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ -p_114 ∨ b^{38, 4}_2 c -b^{38, 3}_2 ∨ -b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ -p_114 ∨ -b^{38, 4}_1 c -b^{38, 3}_2 ∨ -b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ -p_114 ∨ b^{38, 4}_0 c in DIMACS: -15875 -15876 15877 -114 15878 0 -15875 -15876 15877 -114 -15879 0 -15875 -15876 15877 -114 15880 0 c -1+1 --> 0 c ( b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ b^{38, 3}_0 ∧ p_114) -> (-b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ -b^{38, 4}_0) c in CNF: c -b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ -p_114 ∨ -b^{38, 4}_2 c -b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ -p_114 ∨ -b^{38, 4}_1 c -b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ -p_114 ∨ -b^{38, 4}_0 c in DIMACS: -15875 15876 -15877 -114 -15878 0 -15875 15876 -15877 -114 -15879 0 -15875 15876 -15877 -114 -15880 0 c 0+1 --> 1 c (-b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ -b^{38, 3}_0 ∧ p_114) -> (-b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ b^{38, 4}_0) c in CNF: c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ -p_114 ∨ -b^{38, 4}_2 c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ -p_114 ∨ -b^{38, 4}_1 c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ -p_114 ∨ b^{38, 4}_0 c in DIMACS: 15875 15876 15877 -114 -15878 0 15875 15876 15877 -114 -15879 0 15875 15876 15877 -114 15880 0 c 1+1 --> 2 c (-b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ b^{38, 3}_0 ∧ p_114) -> (-b^{38, 4}_2 ∧ b^{38, 4}_1 ∧ -b^{38, 4}_0) c in CNF: c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ -p_114 ∨ -b^{38, 4}_2 c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ -p_114 ∨ b^{38, 4}_1 c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ -p_114 ∨ -b^{38, 4}_0 c in DIMACS: 15875 15876 -15877 -114 -15878 0 15875 15876 -15877 -114 15879 0 15875 15876 -15877 -114 -15880 0 c 2+1 --> break c (-b^{38, 3}_2 ∧ b^{38, 3}_1 ∧ -b^{38, 3}_0 ∧ p_114) -> break c in CNF: c b^{38, 3}_2 ∨ -b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ -p_114 ∨ break c in DIMACS: 15875 -15876 15877 -114 1162 0 c 2-1 --> 1 c (-b^{38, 3}_2 ∧ b^{38, 3}_1 ∧ -b^{38, 3}_0 ∧ -p_114) -> (-b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ b^{38, 4}_0) c in CNF: c b^{38, 3}_2 ∨ -b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ p_114 ∨ -b^{38, 4}_2 c b^{38, 3}_2 ∨ -b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ p_114 ∨ -b^{38, 4}_1 c b^{38, 3}_2 ∨ -b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ p_114 ∨ b^{38, 4}_0 c in DIMACS: 15875 -15876 15877 114 -15878 0 15875 -15876 15877 114 -15879 0 15875 -15876 15877 114 15880 0 c 1-1 --> 0 c (-b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ b^{38, 3}_0 ∧ -p_114) -> (-b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ -b^{38, 4}_0) c in CNF: c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ p_114 ∨ -b^{38, 4}_2 c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ p_114 ∨ -b^{38, 4}_1 c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ p_114 ∨ -b^{38, 4}_0 c in DIMACS: 15875 15876 -15877 114 -15878 0 15875 15876 -15877 114 -15879 0 15875 15876 -15877 114 -15880 0 c 0-1 --> -1 c (-b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ -b^{38, 3}_0 ∧ -p_114) -> ( b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ b^{38, 4}_0) c in CNF: c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ p_114 ∨ b^{38, 4}_2 c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ p_114 ∨ -b^{38, 4}_1 c b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ p_114 ∨ b^{38, 4}_0 c in DIMACS: 15875 15876 15877 114 15878 0 15875 15876 15877 114 -15879 0 15875 15876 15877 114 15880 0 c -1-1 --> -2 c ( b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ b^{38, 3}_0 ∧ -p_114) -> ( b^{38, 4}_2 ∧ b^{38, 4}_1 ∧ -b^{38, 4}_0) c in CNF: c -b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ p_114 ∨ b^{38, 4}_2 c -b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ p_114 ∨ b^{38, 4}_1 c -b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ p_114 ∨ -b^{38, 4}_0 c in DIMACS: -15875 15876 -15877 114 15878 0 -15875 15876 -15877 114 15879 0 -15875 15876 -15877 114 -15880 0 c -2-1 --> break c ( b^{38, 3}_2 ∧ b^{38, 3}_1 ∧ -b^{38, 3}_0 ∧ -p_114) -> break c in CNF: c -b^{38, 3}_2 ∨ -b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ p_114 ∨ break c in DIMACS: -15875 -15876 15877 114 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 3}_2 ∧ -b^{38, 3}_1 ∧ -b^{38, 3}_0 ∧ true) c in CNF: c -b^{38, 3}_2 ∨ b^{38, 3}_1 ∨ b^{38, 3}_0 ∨ false c in DIMACS: -15875 15876 15877 0 c 3 does not represent an automaton state. c -(-b^{38, 3}_2 ∧ b^{38, 3}_1 ∧ b^{38, 3}_0 ∧ true) c in CNF: c b^{38, 3}_2 ∨ -b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ false c in DIMACS: 15875 -15876 -15877 0 c -3 does not represent an automaton state. c -( b^{38, 3}_2 ∧ b^{38, 3}_1 ∧ b^{38, 3}_0 ∧ true) c in CNF: c -b^{38, 3}_2 ∨ -b^{38, 3}_1 ∨ -b^{38, 3}_0 ∨ false c in DIMACS: -15875 -15876 -15877 0 c i = 4 c -2+1 --> -1 c ( b^{38, 4}_2 ∧ b^{38, 4}_1 ∧ -b^{38, 4}_0 ∧ p_152) -> ( b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ b^{38, 5}_0) c in CNF: c -b^{38, 4}_2 ∨ -b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ -p_152 ∨ b^{38, 5}_2 c -b^{38, 4}_2 ∨ -b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ -p_152 ∨ -b^{38, 5}_1 c -b^{38, 4}_2 ∨ -b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ -p_152 ∨ b^{38, 5}_0 c in DIMACS: -15878 -15879 15880 -152 15881 0 -15878 -15879 15880 -152 -15882 0 -15878 -15879 15880 -152 15883 0 c -1+1 --> 0 c ( b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ b^{38, 4}_0 ∧ p_152) -> (-b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ -b^{38, 5}_0) c in CNF: c -b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ -p_152 ∨ -b^{38, 5}_2 c -b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ -p_152 ∨ -b^{38, 5}_1 c -b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ -p_152 ∨ -b^{38, 5}_0 c in DIMACS: -15878 15879 -15880 -152 -15881 0 -15878 15879 -15880 -152 -15882 0 -15878 15879 -15880 -152 -15883 0 c 0+1 --> 1 c (-b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ -b^{38, 4}_0 ∧ p_152) -> (-b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ b^{38, 5}_0) c in CNF: c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ -p_152 ∨ -b^{38, 5}_2 c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ -p_152 ∨ -b^{38, 5}_1 c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ -p_152 ∨ b^{38, 5}_0 c in DIMACS: 15878 15879 15880 -152 -15881 0 15878 15879 15880 -152 -15882 0 15878 15879 15880 -152 15883 0 c 1+1 --> 2 c (-b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ b^{38, 4}_0 ∧ p_152) -> (-b^{38, 5}_2 ∧ b^{38, 5}_1 ∧ -b^{38, 5}_0) c in CNF: c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ -p_152 ∨ -b^{38, 5}_2 c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ -p_152 ∨ b^{38, 5}_1 c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ -p_152 ∨ -b^{38, 5}_0 c in DIMACS: 15878 15879 -15880 -152 -15881 0 15878 15879 -15880 -152 15882 0 15878 15879 -15880 -152 -15883 0 c 2+1 --> break c (-b^{38, 4}_2 ∧ b^{38, 4}_1 ∧ -b^{38, 4}_0 ∧ p_152) -> break c in CNF: c b^{38, 4}_2 ∨ -b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ -p_152 ∨ break c in DIMACS: 15878 -15879 15880 -152 1162 0 c 2-1 --> 1 c (-b^{38, 4}_2 ∧ b^{38, 4}_1 ∧ -b^{38, 4}_0 ∧ -p_152) -> (-b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ b^{38, 5}_0) c in CNF: c b^{38, 4}_2 ∨ -b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ p_152 ∨ -b^{38, 5}_2 c b^{38, 4}_2 ∨ -b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ p_152 ∨ -b^{38, 5}_1 c b^{38, 4}_2 ∨ -b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ p_152 ∨ b^{38, 5}_0 c in DIMACS: 15878 -15879 15880 152 -15881 0 15878 -15879 15880 152 -15882 0 15878 -15879 15880 152 15883 0 c 1-1 --> 0 c (-b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ b^{38, 4}_0 ∧ -p_152) -> (-b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ -b^{38, 5}_0) c in CNF: c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ p_152 ∨ -b^{38, 5}_2 c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ p_152 ∨ -b^{38, 5}_1 c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ p_152 ∨ -b^{38, 5}_0 c in DIMACS: 15878 15879 -15880 152 -15881 0 15878 15879 -15880 152 -15882 0 15878 15879 -15880 152 -15883 0 c 0-1 --> -1 c (-b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ -b^{38, 4}_0 ∧ -p_152) -> ( b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ b^{38, 5}_0) c in CNF: c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ p_152 ∨ b^{38, 5}_2 c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ p_152 ∨ -b^{38, 5}_1 c b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ p_152 ∨ b^{38, 5}_0 c in DIMACS: 15878 15879 15880 152 15881 0 15878 15879 15880 152 -15882 0 15878 15879 15880 152 15883 0 c -1-1 --> -2 c ( b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ b^{38, 4}_0 ∧ -p_152) -> ( b^{38, 5}_2 ∧ b^{38, 5}_1 ∧ -b^{38, 5}_0) c in CNF: c -b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ p_152 ∨ b^{38, 5}_2 c -b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ p_152 ∨ b^{38, 5}_1 c -b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ p_152 ∨ -b^{38, 5}_0 c in DIMACS: -15878 15879 -15880 152 15881 0 -15878 15879 -15880 152 15882 0 -15878 15879 -15880 152 -15883 0 c -2-1 --> break c ( b^{38, 4}_2 ∧ b^{38, 4}_1 ∧ -b^{38, 4}_0 ∧ -p_152) -> break c in CNF: c -b^{38, 4}_2 ∨ -b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ p_152 ∨ break c in DIMACS: -15878 -15879 15880 152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 4}_2 ∧ -b^{38, 4}_1 ∧ -b^{38, 4}_0 ∧ true) c in CNF: c -b^{38, 4}_2 ∨ b^{38, 4}_1 ∨ b^{38, 4}_0 ∨ false c in DIMACS: -15878 15879 15880 0 c 3 does not represent an automaton state. c -(-b^{38, 4}_2 ∧ b^{38, 4}_1 ∧ b^{38, 4}_0 ∧ true) c in CNF: c b^{38, 4}_2 ∨ -b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ false c in DIMACS: 15878 -15879 -15880 0 c -3 does not represent an automaton state. c -( b^{38, 4}_2 ∧ b^{38, 4}_1 ∧ b^{38, 4}_0 ∧ true) c in CNF: c -b^{38, 4}_2 ∨ -b^{38, 4}_1 ∨ -b^{38, 4}_0 ∨ false c in DIMACS: -15878 -15879 -15880 0 c i = 5 c -2+1 --> -1 c ( b^{38, 5}_2 ∧ b^{38, 5}_1 ∧ -b^{38, 5}_0 ∧ p_190) -> ( b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ b^{38, 6}_0) c in CNF: c -b^{38, 5}_2 ∨ -b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ -p_190 ∨ b^{38, 6}_2 c -b^{38, 5}_2 ∨ -b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ -p_190 ∨ -b^{38, 6}_1 c -b^{38, 5}_2 ∨ -b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ -p_190 ∨ b^{38, 6}_0 c in DIMACS: -15881 -15882 15883 -190 15884 0 -15881 -15882 15883 -190 -15885 0 -15881 -15882 15883 -190 15886 0 c -1+1 --> 0 c ( b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ b^{38, 5}_0 ∧ p_190) -> (-b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ -b^{38, 6}_0) c in CNF: c -b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ -p_190 ∨ -b^{38, 6}_2 c -b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ -p_190 ∨ -b^{38, 6}_1 c -b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ -p_190 ∨ -b^{38, 6}_0 c in DIMACS: -15881 15882 -15883 -190 -15884 0 -15881 15882 -15883 -190 -15885 0 -15881 15882 -15883 -190 -15886 0 c 0+1 --> 1 c (-b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ -b^{38, 5}_0 ∧ p_190) -> (-b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ b^{38, 6}_0) c in CNF: c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ -p_190 ∨ -b^{38, 6}_2 c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ -p_190 ∨ -b^{38, 6}_1 c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ -p_190 ∨ b^{38, 6}_0 c in DIMACS: 15881 15882 15883 -190 -15884 0 15881 15882 15883 -190 -15885 0 15881 15882 15883 -190 15886 0 c 1+1 --> 2 c (-b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ b^{38, 5}_0 ∧ p_190) -> (-b^{38, 6}_2 ∧ b^{38, 6}_1 ∧ -b^{38, 6}_0) c in CNF: c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ -p_190 ∨ -b^{38, 6}_2 c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ -p_190 ∨ b^{38, 6}_1 c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ -p_190 ∨ -b^{38, 6}_0 c in DIMACS: 15881 15882 -15883 -190 -15884 0 15881 15882 -15883 -190 15885 0 15881 15882 -15883 -190 -15886 0 c 2+1 --> break c (-b^{38, 5}_2 ∧ b^{38, 5}_1 ∧ -b^{38, 5}_0 ∧ p_190) -> break c in CNF: c b^{38, 5}_2 ∨ -b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ -p_190 ∨ break c in DIMACS: 15881 -15882 15883 -190 1162 0 c 2-1 --> 1 c (-b^{38, 5}_2 ∧ b^{38, 5}_1 ∧ -b^{38, 5}_0 ∧ -p_190) -> (-b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ b^{38, 6}_0) c in CNF: c b^{38, 5}_2 ∨ -b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ p_190 ∨ -b^{38, 6}_2 c b^{38, 5}_2 ∨ -b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ p_190 ∨ -b^{38, 6}_1 c b^{38, 5}_2 ∨ -b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ p_190 ∨ b^{38, 6}_0 c in DIMACS: 15881 -15882 15883 190 -15884 0 15881 -15882 15883 190 -15885 0 15881 -15882 15883 190 15886 0 c 1-1 --> 0 c (-b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ b^{38, 5}_0 ∧ -p_190) -> (-b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ -b^{38, 6}_0) c in CNF: c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ p_190 ∨ -b^{38, 6}_2 c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ p_190 ∨ -b^{38, 6}_1 c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ p_190 ∨ -b^{38, 6}_0 c in DIMACS: 15881 15882 -15883 190 -15884 0 15881 15882 -15883 190 -15885 0 15881 15882 -15883 190 -15886 0 c 0-1 --> -1 c (-b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ -b^{38, 5}_0 ∧ -p_190) -> ( b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ b^{38, 6}_0) c in CNF: c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ p_190 ∨ b^{38, 6}_2 c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ p_190 ∨ -b^{38, 6}_1 c b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ p_190 ∨ b^{38, 6}_0 c in DIMACS: 15881 15882 15883 190 15884 0 15881 15882 15883 190 -15885 0 15881 15882 15883 190 15886 0 c -1-1 --> -2 c ( b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ b^{38, 5}_0 ∧ -p_190) -> ( b^{38, 6}_2 ∧ b^{38, 6}_1 ∧ -b^{38, 6}_0) c in CNF: c -b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ p_190 ∨ b^{38, 6}_2 c -b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ p_190 ∨ b^{38, 6}_1 c -b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ p_190 ∨ -b^{38, 6}_0 c in DIMACS: -15881 15882 -15883 190 15884 0 -15881 15882 -15883 190 15885 0 -15881 15882 -15883 190 -15886 0 c -2-1 --> break c ( b^{38, 5}_2 ∧ b^{38, 5}_1 ∧ -b^{38, 5}_0 ∧ -p_190) -> break c in CNF: c -b^{38, 5}_2 ∨ -b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ p_190 ∨ break c in DIMACS: -15881 -15882 15883 190 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 5}_2 ∧ -b^{38, 5}_1 ∧ -b^{38, 5}_0 ∧ true) c in CNF: c -b^{38, 5}_2 ∨ b^{38, 5}_1 ∨ b^{38, 5}_0 ∨ false c in DIMACS: -15881 15882 15883 0 c 3 does not represent an automaton state. c -(-b^{38, 5}_2 ∧ b^{38, 5}_1 ∧ b^{38, 5}_0 ∧ true) c in CNF: c b^{38, 5}_2 ∨ -b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ false c in DIMACS: 15881 -15882 -15883 0 c -3 does not represent an automaton state. c -( b^{38, 5}_2 ∧ b^{38, 5}_1 ∧ b^{38, 5}_0 ∧ true) c in CNF: c -b^{38, 5}_2 ∨ -b^{38, 5}_1 ∨ -b^{38, 5}_0 ∨ false c in DIMACS: -15881 -15882 -15883 0 c i = 6 c -2+1 --> -1 c ( b^{38, 6}_2 ∧ b^{38, 6}_1 ∧ -b^{38, 6}_0 ∧ p_228) -> ( b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ b^{38, 7}_0) c in CNF: c -b^{38, 6}_2 ∨ -b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ -p_228 ∨ b^{38, 7}_2 c -b^{38, 6}_2 ∨ -b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ -p_228 ∨ -b^{38, 7}_1 c -b^{38, 6}_2 ∨ -b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ -p_228 ∨ b^{38, 7}_0 c in DIMACS: -15884 -15885 15886 -228 15887 0 -15884 -15885 15886 -228 -15888 0 -15884 -15885 15886 -228 15889 0 c -1+1 --> 0 c ( b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ b^{38, 6}_0 ∧ p_228) -> (-b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ -b^{38, 7}_0) c in CNF: c -b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ -p_228 ∨ -b^{38, 7}_2 c -b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ -p_228 ∨ -b^{38, 7}_1 c -b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ -p_228 ∨ -b^{38, 7}_0 c in DIMACS: -15884 15885 -15886 -228 -15887 0 -15884 15885 -15886 -228 -15888 0 -15884 15885 -15886 -228 -15889 0 c 0+1 --> 1 c (-b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ -b^{38, 6}_0 ∧ p_228) -> (-b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ b^{38, 7}_0) c in CNF: c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ -p_228 ∨ -b^{38, 7}_2 c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ -p_228 ∨ -b^{38, 7}_1 c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ -p_228 ∨ b^{38, 7}_0 c in DIMACS: 15884 15885 15886 -228 -15887 0 15884 15885 15886 -228 -15888 0 15884 15885 15886 -228 15889 0 c 1+1 --> 2 c (-b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ b^{38, 6}_0 ∧ p_228) -> (-b^{38, 7}_2 ∧ b^{38, 7}_1 ∧ -b^{38, 7}_0) c in CNF: c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ -p_228 ∨ -b^{38, 7}_2 c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ -p_228 ∨ b^{38, 7}_1 c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ -p_228 ∨ -b^{38, 7}_0 c in DIMACS: 15884 15885 -15886 -228 -15887 0 15884 15885 -15886 -228 15888 0 15884 15885 -15886 -228 -15889 0 c 2+1 --> break c (-b^{38, 6}_2 ∧ b^{38, 6}_1 ∧ -b^{38, 6}_0 ∧ p_228) -> break c in CNF: c b^{38, 6}_2 ∨ -b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ -p_228 ∨ break c in DIMACS: 15884 -15885 15886 -228 1162 0 c 2-1 --> 1 c (-b^{38, 6}_2 ∧ b^{38, 6}_1 ∧ -b^{38, 6}_0 ∧ -p_228) -> (-b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ b^{38, 7}_0) c in CNF: c b^{38, 6}_2 ∨ -b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ p_228 ∨ -b^{38, 7}_2 c b^{38, 6}_2 ∨ -b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ p_228 ∨ -b^{38, 7}_1 c b^{38, 6}_2 ∨ -b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ p_228 ∨ b^{38, 7}_0 c in DIMACS: 15884 -15885 15886 228 -15887 0 15884 -15885 15886 228 -15888 0 15884 -15885 15886 228 15889 0 c 1-1 --> 0 c (-b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ b^{38, 6}_0 ∧ -p_228) -> (-b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ -b^{38, 7}_0) c in CNF: c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ p_228 ∨ -b^{38, 7}_2 c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ p_228 ∨ -b^{38, 7}_1 c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ p_228 ∨ -b^{38, 7}_0 c in DIMACS: 15884 15885 -15886 228 -15887 0 15884 15885 -15886 228 -15888 0 15884 15885 -15886 228 -15889 0 c 0-1 --> -1 c (-b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ -b^{38, 6}_0 ∧ -p_228) -> ( b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ b^{38, 7}_0) c in CNF: c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ p_228 ∨ b^{38, 7}_2 c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ p_228 ∨ -b^{38, 7}_1 c b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ p_228 ∨ b^{38, 7}_0 c in DIMACS: 15884 15885 15886 228 15887 0 15884 15885 15886 228 -15888 0 15884 15885 15886 228 15889 0 c -1-1 --> -2 c ( b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ b^{38, 6}_0 ∧ -p_228) -> ( b^{38, 7}_2 ∧ b^{38, 7}_1 ∧ -b^{38, 7}_0) c in CNF: c -b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ p_228 ∨ b^{38, 7}_2 c -b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ p_228 ∨ b^{38, 7}_1 c -b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ p_228 ∨ -b^{38, 7}_0 c in DIMACS: -15884 15885 -15886 228 15887 0 -15884 15885 -15886 228 15888 0 -15884 15885 -15886 228 -15889 0 c -2-1 --> break c ( b^{38, 6}_2 ∧ b^{38, 6}_1 ∧ -b^{38, 6}_0 ∧ -p_228) -> break c in CNF: c -b^{38, 6}_2 ∨ -b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ p_228 ∨ break c in DIMACS: -15884 -15885 15886 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 6}_2 ∧ -b^{38, 6}_1 ∧ -b^{38, 6}_0 ∧ true) c in CNF: c -b^{38, 6}_2 ∨ b^{38, 6}_1 ∨ b^{38, 6}_0 ∨ false c in DIMACS: -15884 15885 15886 0 c 3 does not represent an automaton state. c -(-b^{38, 6}_2 ∧ b^{38, 6}_1 ∧ b^{38, 6}_0 ∧ true) c in CNF: c b^{38, 6}_2 ∨ -b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ false c in DIMACS: 15884 -15885 -15886 0 c -3 does not represent an automaton state. c -( b^{38, 6}_2 ∧ b^{38, 6}_1 ∧ b^{38, 6}_0 ∧ true) c in CNF: c -b^{38, 6}_2 ∨ -b^{38, 6}_1 ∨ -b^{38, 6}_0 ∨ false c in DIMACS: -15884 -15885 -15886 0 c i = 7 c -2+1 --> -1 c ( b^{38, 7}_2 ∧ b^{38, 7}_1 ∧ -b^{38, 7}_0 ∧ p_266) -> ( b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ b^{38, 8}_0) c in CNF: c -b^{38, 7}_2 ∨ -b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ -p_266 ∨ b^{38, 8}_2 c -b^{38, 7}_2 ∨ -b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ -p_266 ∨ -b^{38, 8}_1 c -b^{38, 7}_2 ∨ -b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ -p_266 ∨ b^{38, 8}_0 c in DIMACS: -15887 -15888 15889 -266 15890 0 -15887 -15888 15889 -266 -15891 0 -15887 -15888 15889 -266 15892 0 c -1+1 --> 0 c ( b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ b^{38, 7}_0 ∧ p_266) -> (-b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ -b^{38, 8}_0) c in CNF: c -b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ -p_266 ∨ -b^{38, 8}_2 c -b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ -p_266 ∨ -b^{38, 8}_1 c -b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ -p_266 ∨ -b^{38, 8}_0 c in DIMACS: -15887 15888 -15889 -266 -15890 0 -15887 15888 -15889 -266 -15891 0 -15887 15888 -15889 -266 -15892 0 c 0+1 --> 1 c (-b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ -b^{38, 7}_0 ∧ p_266) -> (-b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ b^{38, 8}_0) c in CNF: c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ -p_266 ∨ -b^{38, 8}_2 c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ -p_266 ∨ -b^{38, 8}_1 c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ -p_266 ∨ b^{38, 8}_0 c in DIMACS: 15887 15888 15889 -266 -15890 0 15887 15888 15889 -266 -15891 0 15887 15888 15889 -266 15892 0 c 1+1 --> 2 c (-b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ b^{38, 7}_0 ∧ p_266) -> (-b^{38, 8}_2 ∧ b^{38, 8}_1 ∧ -b^{38, 8}_0) c in CNF: c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ -p_266 ∨ -b^{38, 8}_2 c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ -p_266 ∨ b^{38, 8}_1 c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ -p_266 ∨ -b^{38, 8}_0 c in DIMACS: 15887 15888 -15889 -266 -15890 0 15887 15888 -15889 -266 15891 0 15887 15888 -15889 -266 -15892 0 c 2+1 --> break c (-b^{38, 7}_2 ∧ b^{38, 7}_1 ∧ -b^{38, 7}_0 ∧ p_266) -> break c in CNF: c b^{38, 7}_2 ∨ -b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ -p_266 ∨ break c in DIMACS: 15887 -15888 15889 -266 1162 0 c 2-1 --> 1 c (-b^{38, 7}_2 ∧ b^{38, 7}_1 ∧ -b^{38, 7}_0 ∧ -p_266) -> (-b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ b^{38, 8}_0) c in CNF: c b^{38, 7}_2 ∨ -b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ p_266 ∨ -b^{38, 8}_2 c b^{38, 7}_2 ∨ -b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ p_266 ∨ -b^{38, 8}_1 c b^{38, 7}_2 ∨ -b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ p_266 ∨ b^{38, 8}_0 c in DIMACS: 15887 -15888 15889 266 -15890 0 15887 -15888 15889 266 -15891 0 15887 -15888 15889 266 15892 0 c 1-1 --> 0 c (-b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ b^{38, 7}_0 ∧ -p_266) -> (-b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ -b^{38, 8}_0) c in CNF: c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ p_266 ∨ -b^{38, 8}_2 c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ p_266 ∨ -b^{38, 8}_1 c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ p_266 ∨ -b^{38, 8}_0 c in DIMACS: 15887 15888 -15889 266 -15890 0 15887 15888 -15889 266 -15891 0 15887 15888 -15889 266 -15892 0 c 0-1 --> -1 c (-b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ -b^{38, 7}_0 ∧ -p_266) -> ( b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ b^{38, 8}_0) c in CNF: c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ p_266 ∨ b^{38, 8}_2 c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ p_266 ∨ -b^{38, 8}_1 c b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ p_266 ∨ b^{38, 8}_0 c in DIMACS: 15887 15888 15889 266 15890 0 15887 15888 15889 266 -15891 0 15887 15888 15889 266 15892 0 c -1-1 --> -2 c ( b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ b^{38, 7}_0 ∧ -p_266) -> ( b^{38, 8}_2 ∧ b^{38, 8}_1 ∧ -b^{38, 8}_0) c in CNF: c -b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ p_266 ∨ b^{38, 8}_2 c -b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ p_266 ∨ b^{38, 8}_1 c -b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ p_266 ∨ -b^{38, 8}_0 c in DIMACS: -15887 15888 -15889 266 15890 0 -15887 15888 -15889 266 15891 0 -15887 15888 -15889 266 -15892 0 c -2-1 --> break c ( b^{38, 7}_2 ∧ b^{38, 7}_1 ∧ -b^{38, 7}_0 ∧ -p_266) -> break c in CNF: c -b^{38, 7}_2 ∨ -b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ p_266 ∨ break c in DIMACS: -15887 -15888 15889 266 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 7}_2 ∧ -b^{38, 7}_1 ∧ -b^{38, 7}_0 ∧ true) c in CNF: c -b^{38, 7}_2 ∨ b^{38, 7}_1 ∨ b^{38, 7}_0 ∨ false c in DIMACS: -15887 15888 15889 0 c 3 does not represent an automaton state. c -(-b^{38, 7}_2 ∧ b^{38, 7}_1 ∧ b^{38, 7}_0 ∧ true) c in CNF: c b^{38, 7}_2 ∨ -b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ false c in DIMACS: 15887 -15888 -15889 0 c -3 does not represent an automaton state. c -( b^{38, 7}_2 ∧ b^{38, 7}_1 ∧ b^{38, 7}_0 ∧ true) c in CNF: c -b^{38, 7}_2 ∨ -b^{38, 7}_1 ∨ -b^{38, 7}_0 ∨ false c in DIMACS: -15887 -15888 -15889 0 c i = 8 c -2+1 --> -1 c ( b^{38, 8}_2 ∧ b^{38, 8}_1 ∧ -b^{38, 8}_0 ∧ p_304) -> ( b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ b^{38, 9}_0) c in CNF: c -b^{38, 8}_2 ∨ -b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ -p_304 ∨ b^{38, 9}_2 c -b^{38, 8}_2 ∨ -b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ -p_304 ∨ -b^{38, 9}_1 c -b^{38, 8}_2 ∨ -b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ -p_304 ∨ b^{38, 9}_0 c in DIMACS: -15890 -15891 15892 -304 15893 0 -15890 -15891 15892 -304 -15894 0 -15890 -15891 15892 -304 15895 0 c -1+1 --> 0 c ( b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ b^{38, 8}_0 ∧ p_304) -> (-b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ -b^{38, 9}_0) c in CNF: c -b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ -p_304 ∨ -b^{38, 9}_2 c -b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ -p_304 ∨ -b^{38, 9}_1 c -b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ -p_304 ∨ -b^{38, 9}_0 c in DIMACS: -15890 15891 -15892 -304 -15893 0 -15890 15891 -15892 -304 -15894 0 -15890 15891 -15892 -304 -15895 0 c 0+1 --> 1 c (-b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ -b^{38, 8}_0 ∧ p_304) -> (-b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ b^{38, 9}_0) c in CNF: c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ -p_304 ∨ -b^{38, 9}_2 c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ -p_304 ∨ -b^{38, 9}_1 c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ -p_304 ∨ b^{38, 9}_0 c in DIMACS: 15890 15891 15892 -304 -15893 0 15890 15891 15892 -304 -15894 0 15890 15891 15892 -304 15895 0 c 1+1 --> 2 c (-b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ b^{38, 8}_0 ∧ p_304) -> (-b^{38, 9}_2 ∧ b^{38, 9}_1 ∧ -b^{38, 9}_0) c in CNF: c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ -p_304 ∨ -b^{38, 9}_2 c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ -p_304 ∨ b^{38, 9}_1 c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ -p_304 ∨ -b^{38, 9}_0 c in DIMACS: 15890 15891 -15892 -304 -15893 0 15890 15891 -15892 -304 15894 0 15890 15891 -15892 -304 -15895 0 c 2+1 --> break c (-b^{38, 8}_2 ∧ b^{38, 8}_1 ∧ -b^{38, 8}_0 ∧ p_304) -> break c in CNF: c b^{38, 8}_2 ∨ -b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ -p_304 ∨ break c in DIMACS: 15890 -15891 15892 -304 1162 0 c 2-1 --> 1 c (-b^{38, 8}_2 ∧ b^{38, 8}_1 ∧ -b^{38, 8}_0 ∧ -p_304) -> (-b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ b^{38, 9}_0) c in CNF: c b^{38, 8}_2 ∨ -b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ p_304 ∨ -b^{38, 9}_2 c b^{38, 8}_2 ∨ -b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ p_304 ∨ -b^{38, 9}_1 c b^{38, 8}_2 ∨ -b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ p_304 ∨ b^{38, 9}_0 c in DIMACS: 15890 -15891 15892 304 -15893 0 15890 -15891 15892 304 -15894 0 15890 -15891 15892 304 15895 0 c 1-1 --> 0 c (-b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ b^{38, 8}_0 ∧ -p_304) -> (-b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ -b^{38, 9}_0) c in CNF: c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ p_304 ∨ -b^{38, 9}_2 c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ p_304 ∨ -b^{38, 9}_1 c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ p_304 ∨ -b^{38, 9}_0 c in DIMACS: 15890 15891 -15892 304 -15893 0 15890 15891 -15892 304 -15894 0 15890 15891 -15892 304 -15895 0 c 0-1 --> -1 c (-b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ -b^{38, 8}_0 ∧ -p_304) -> ( b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ b^{38, 9}_0) c in CNF: c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ p_304 ∨ b^{38, 9}_2 c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ p_304 ∨ -b^{38, 9}_1 c b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ p_304 ∨ b^{38, 9}_0 c in DIMACS: 15890 15891 15892 304 15893 0 15890 15891 15892 304 -15894 0 15890 15891 15892 304 15895 0 c -1-1 --> -2 c ( b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ b^{38, 8}_0 ∧ -p_304) -> ( b^{38, 9}_2 ∧ b^{38, 9}_1 ∧ -b^{38, 9}_0) c in CNF: c -b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ p_304 ∨ b^{38, 9}_2 c -b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ p_304 ∨ b^{38, 9}_1 c -b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ p_304 ∨ -b^{38, 9}_0 c in DIMACS: -15890 15891 -15892 304 15893 0 -15890 15891 -15892 304 15894 0 -15890 15891 -15892 304 -15895 0 c -2-1 --> break c ( b^{38, 8}_2 ∧ b^{38, 8}_1 ∧ -b^{38, 8}_0 ∧ -p_304) -> break c in CNF: c -b^{38, 8}_2 ∨ -b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ p_304 ∨ break c in DIMACS: -15890 -15891 15892 304 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 8}_2 ∧ -b^{38, 8}_1 ∧ -b^{38, 8}_0 ∧ true) c in CNF: c -b^{38, 8}_2 ∨ b^{38, 8}_1 ∨ b^{38, 8}_0 ∨ false c in DIMACS: -15890 15891 15892 0 c 3 does not represent an automaton state. c -(-b^{38, 8}_2 ∧ b^{38, 8}_1 ∧ b^{38, 8}_0 ∧ true) c in CNF: c b^{38, 8}_2 ∨ -b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ false c in DIMACS: 15890 -15891 -15892 0 c -3 does not represent an automaton state. c -( b^{38, 8}_2 ∧ b^{38, 8}_1 ∧ b^{38, 8}_0 ∧ true) c in CNF: c -b^{38, 8}_2 ∨ -b^{38, 8}_1 ∨ -b^{38, 8}_0 ∨ false c in DIMACS: -15890 -15891 -15892 0 c i = 9 c -2+1 --> -1 c ( b^{38, 9}_2 ∧ b^{38, 9}_1 ∧ -b^{38, 9}_0 ∧ p_342) -> ( b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ b^{38, 10}_0) c in CNF: c -b^{38, 9}_2 ∨ -b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ -p_342 ∨ b^{38, 10}_2 c -b^{38, 9}_2 ∨ -b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ -p_342 ∨ -b^{38, 10}_1 c -b^{38, 9}_2 ∨ -b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ -p_342 ∨ b^{38, 10}_0 c in DIMACS: -15893 -15894 15895 -342 15896 0 -15893 -15894 15895 -342 -15897 0 -15893 -15894 15895 -342 15898 0 c -1+1 --> 0 c ( b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ b^{38, 9}_0 ∧ p_342) -> (-b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ -b^{38, 10}_0) c in CNF: c -b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ -p_342 ∨ -b^{38, 10}_2 c -b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ -p_342 ∨ -b^{38, 10}_1 c -b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ -p_342 ∨ -b^{38, 10}_0 c in DIMACS: -15893 15894 -15895 -342 -15896 0 -15893 15894 -15895 -342 -15897 0 -15893 15894 -15895 -342 -15898 0 c 0+1 --> 1 c (-b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ -b^{38, 9}_0 ∧ p_342) -> (-b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ b^{38, 10}_0) c in CNF: c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ -p_342 ∨ -b^{38, 10}_2 c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ -p_342 ∨ -b^{38, 10}_1 c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ -p_342 ∨ b^{38, 10}_0 c in DIMACS: 15893 15894 15895 -342 -15896 0 15893 15894 15895 -342 -15897 0 15893 15894 15895 -342 15898 0 c 1+1 --> 2 c (-b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ b^{38, 9}_0 ∧ p_342) -> (-b^{38, 10}_2 ∧ b^{38, 10}_1 ∧ -b^{38, 10}_0) c in CNF: c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ -p_342 ∨ -b^{38, 10}_2 c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ -p_342 ∨ b^{38, 10}_1 c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ -p_342 ∨ -b^{38, 10}_0 c in DIMACS: 15893 15894 -15895 -342 -15896 0 15893 15894 -15895 -342 15897 0 15893 15894 -15895 -342 -15898 0 c 2+1 --> break c (-b^{38, 9}_2 ∧ b^{38, 9}_1 ∧ -b^{38, 9}_0 ∧ p_342) -> break c in CNF: c b^{38, 9}_2 ∨ -b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ -p_342 ∨ break c in DIMACS: 15893 -15894 15895 -342 1162 0 c 2-1 --> 1 c (-b^{38, 9}_2 ∧ b^{38, 9}_1 ∧ -b^{38, 9}_0 ∧ -p_342) -> (-b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ b^{38, 10}_0) c in CNF: c b^{38, 9}_2 ∨ -b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ p_342 ∨ -b^{38, 10}_2 c b^{38, 9}_2 ∨ -b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ p_342 ∨ -b^{38, 10}_1 c b^{38, 9}_2 ∨ -b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ p_342 ∨ b^{38, 10}_0 c in DIMACS: 15893 -15894 15895 342 -15896 0 15893 -15894 15895 342 -15897 0 15893 -15894 15895 342 15898 0 c 1-1 --> 0 c (-b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ b^{38, 9}_0 ∧ -p_342) -> (-b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ -b^{38, 10}_0) c in CNF: c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ p_342 ∨ -b^{38, 10}_2 c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ p_342 ∨ -b^{38, 10}_1 c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ p_342 ∨ -b^{38, 10}_0 c in DIMACS: 15893 15894 -15895 342 -15896 0 15893 15894 -15895 342 -15897 0 15893 15894 -15895 342 -15898 0 c 0-1 --> -1 c (-b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ -b^{38, 9}_0 ∧ -p_342) -> ( b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ b^{38, 10}_0) c in CNF: c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ p_342 ∨ b^{38, 10}_2 c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ p_342 ∨ -b^{38, 10}_1 c b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ p_342 ∨ b^{38, 10}_0 c in DIMACS: 15893 15894 15895 342 15896 0 15893 15894 15895 342 -15897 0 15893 15894 15895 342 15898 0 c -1-1 --> -2 c ( b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ b^{38, 9}_0 ∧ -p_342) -> ( b^{38, 10}_2 ∧ b^{38, 10}_1 ∧ -b^{38, 10}_0) c in CNF: c -b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ p_342 ∨ b^{38, 10}_2 c -b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ p_342 ∨ b^{38, 10}_1 c -b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ p_342 ∨ -b^{38, 10}_0 c in DIMACS: -15893 15894 -15895 342 15896 0 -15893 15894 -15895 342 15897 0 -15893 15894 -15895 342 -15898 0 c -2-1 --> break c ( b^{38, 9}_2 ∧ b^{38, 9}_1 ∧ -b^{38, 9}_0 ∧ -p_342) -> break c in CNF: c -b^{38, 9}_2 ∨ -b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ p_342 ∨ break c in DIMACS: -15893 -15894 15895 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 9}_2 ∧ -b^{38, 9}_1 ∧ -b^{38, 9}_0 ∧ true) c in CNF: c -b^{38, 9}_2 ∨ b^{38, 9}_1 ∨ b^{38, 9}_0 ∨ false c in DIMACS: -15893 15894 15895 0 c 3 does not represent an automaton state. c -(-b^{38, 9}_2 ∧ b^{38, 9}_1 ∧ b^{38, 9}_0 ∧ true) c in CNF: c b^{38, 9}_2 ∨ -b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ false c in DIMACS: 15893 -15894 -15895 0 c -3 does not represent an automaton state. c -( b^{38, 9}_2 ∧ b^{38, 9}_1 ∧ b^{38, 9}_0 ∧ true) c in CNF: c -b^{38, 9}_2 ∨ -b^{38, 9}_1 ∨ -b^{38, 9}_0 ∨ false c in DIMACS: -15893 -15894 -15895 0 c i = 10 c -2+1 --> -1 c ( b^{38, 10}_2 ∧ b^{38, 10}_1 ∧ -b^{38, 10}_0 ∧ p_380) -> ( b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ b^{38, 11}_0) c in CNF: c -b^{38, 10}_2 ∨ -b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ -p_380 ∨ b^{38, 11}_2 c -b^{38, 10}_2 ∨ -b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ -p_380 ∨ -b^{38, 11}_1 c -b^{38, 10}_2 ∨ -b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ -p_380 ∨ b^{38, 11}_0 c in DIMACS: -15896 -15897 15898 -380 15899 0 -15896 -15897 15898 -380 -15900 0 -15896 -15897 15898 -380 15901 0 c -1+1 --> 0 c ( b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ b^{38, 10}_0 ∧ p_380) -> (-b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ -b^{38, 11}_0) c in CNF: c -b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ -p_380 ∨ -b^{38, 11}_2 c -b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ -p_380 ∨ -b^{38, 11}_1 c -b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ -p_380 ∨ -b^{38, 11}_0 c in DIMACS: -15896 15897 -15898 -380 -15899 0 -15896 15897 -15898 -380 -15900 0 -15896 15897 -15898 -380 -15901 0 c 0+1 --> 1 c (-b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ -b^{38, 10}_0 ∧ p_380) -> (-b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ b^{38, 11}_0) c in CNF: c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ -p_380 ∨ -b^{38, 11}_2 c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ -p_380 ∨ -b^{38, 11}_1 c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ -p_380 ∨ b^{38, 11}_0 c in DIMACS: 15896 15897 15898 -380 -15899 0 15896 15897 15898 -380 -15900 0 15896 15897 15898 -380 15901 0 c 1+1 --> 2 c (-b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ b^{38, 10}_0 ∧ p_380) -> (-b^{38, 11}_2 ∧ b^{38, 11}_1 ∧ -b^{38, 11}_0) c in CNF: c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ -p_380 ∨ -b^{38, 11}_2 c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ -p_380 ∨ b^{38, 11}_1 c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ -p_380 ∨ -b^{38, 11}_0 c in DIMACS: 15896 15897 -15898 -380 -15899 0 15896 15897 -15898 -380 15900 0 15896 15897 -15898 -380 -15901 0 c 2+1 --> break c (-b^{38, 10}_2 ∧ b^{38, 10}_1 ∧ -b^{38, 10}_0 ∧ p_380) -> break c in CNF: c b^{38, 10}_2 ∨ -b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ -p_380 ∨ break c in DIMACS: 15896 -15897 15898 -380 1162 0 c 2-1 --> 1 c (-b^{38, 10}_2 ∧ b^{38, 10}_1 ∧ -b^{38, 10}_0 ∧ -p_380) -> (-b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ b^{38, 11}_0) c in CNF: c b^{38, 10}_2 ∨ -b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ p_380 ∨ -b^{38, 11}_2 c b^{38, 10}_2 ∨ -b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ p_380 ∨ -b^{38, 11}_1 c b^{38, 10}_2 ∨ -b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ p_380 ∨ b^{38, 11}_0 c in DIMACS: 15896 -15897 15898 380 -15899 0 15896 -15897 15898 380 -15900 0 15896 -15897 15898 380 15901 0 c 1-1 --> 0 c (-b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ b^{38, 10}_0 ∧ -p_380) -> (-b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ -b^{38, 11}_0) c in CNF: c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ p_380 ∨ -b^{38, 11}_2 c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ p_380 ∨ -b^{38, 11}_1 c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ p_380 ∨ -b^{38, 11}_0 c in DIMACS: 15896 15897 -15898 380 -15899 0 15896 15897 -15898 380 -15900 0 15896 15897 -15898 380 -15901 0 c 0-1 --> -1 c (-b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ -b^{38, 10}_0 ∧ -p_380) -> ( b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ b^{38, 11}_0) c in CNF: c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ p_380 ∨ b^{38, 11}_2 c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ p_380 ∨ -b^{38, 11}_1 c b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ p_380 ∨ b^{38, 11}_0 c in DIMACS: 15896 15897 15898 380 15899 0 15896 15897 15898 380 -15900 0 15896 15897 15898 380 15901 0 c -1-1 --> -2 c ( b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ b^{38, 10}_0 ∧ -p_380) -> ( b^{38, 11}_2 ∧ b^{38, 11}_1 ∧ -b^{38, 11}_0) c in CNF: c -b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ p_380 ∨ b^{38, 11}_2 c -b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ p_380 ∨ b^{38, 11}_1 c -b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ p_380 ∨ -b^{38, 11}_0 c in DIMACS: -15896 15897 -15898 380 15899 0 -15896 15897 -15898 380 15900 0 -15896 15897 -15898 380 -15901 0 c -2-1 --> break c ( b^{38, 10}_2 ∧ b^{38, 10}_1 ∧ -b^{38, 10}_0 ∧ -p_380) -> break c in CNF: c -b^{38, 10}_2 ∨ -b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ p_380 ∨ break c in DIMACS: -15896 -15897 15898 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 10}_2 ∧ -b^{38, 10}_1 ∧ -b^{38, 10}_0 ∧ true) c in CNF: c -b^{38, 10}_2 ∨ b^{38, 10}_1 ∨ b^{38, 10}_0 ∨ false c in DIMACS: -15896 15897 15898 0 c 3 does not represent an automaton state. c -(-b^{38, 10}_2 ∧ b^{38, 10}_1 ∧ b^{38, 10}_0 ∧ true) c in CNF: c b^{38, 10}_2 ∨ -b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ false c in DIMACS: 15896 -15897 -15898 0 c -3 does not represent an automaton state. c -( b^{38, 10}_2 ∧ b^{38, 10}_1 ∧ b^{38, 10}_0 ∧ true) c in CNF: c -b^{38, 10}_2 ∨ -b^{38, 10}_1 ∨ -b^{38, 10}_0 ∨ false c in DIMACS: -15896 -15897 -15898 0 c i = 11 c -2+1 --> -1 c ( b^{38, 11}_2 ∧ b^{38, 11}_1 ∧ -b^{38, 11}_0 ∧ p_418) -> ( b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ b^{38, 12}_0) c in CNF: c -b^{38, 11}_2 ∨ -b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ -p_418 ∨ b^{38, 12}_2 c -b^{38, 11}_2 ∨ -b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ -p_418 ∨ -b^{38, 12}_1 c -b^{38, 11}_2 ∨ -b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ -p_418 ∨ b^{38, 12}_0 c in DIMACS: -15899 -15900 15901 -418 15902 0 -15899 -15900 15901 -418 -15903 0 -15899 -15900 15901 -418 15904 0 c -1+1 --> 0 c ( b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ b^{38, 11}_0 ∧ p_418) -> (-b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ -b^{38, 12}_0) c in CNF: c -b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ -p_418 ∨ -b^{38, 12}_2 c -b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ -p_418 ∨ -b^{38, 12}_1 c -b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ -p_418 ∨ -b^{38, 12}_0 c in DIMACS: -15899 15900 -15901 -418 -15902 0 -15899 15900 -15901 -418 -15903 0 -15899 15900 -15901 -418 -15904 0 c 0+1 --> 1 c (-b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ -b^{38, 11}_0 ∧ p_418) -> (-b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ b^{38, 12}_0) c in CNF: c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ -p_418 ∨ -b^{38, 12}_2 c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ -p_418 ∨ -b^{38, 12}_1 c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ -p_418 ∨ b^{38, 12}_0 c in DIMACS: 15899 15900 15901 -418 -15902 0 15899 15900 15901 -418 -15903 0 15899 15900 15901 -418 15904 0 c 1+1 --> 2 c (-b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ b^{38, 11}_0 ∧ p_418) -> (-b^{38, 12}_2 ∧ b^{38, 12}_1 ∧ -b^{38, 12}_0) c in CNF: c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ -p_418 ∨ -b^{38, 12}_2 c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ -p_418 ∨ b^{38, 12}_1 c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ -p_418 ∨ -b^{38, 12}_0 c in DIMACS: 15899 15900 -15901 -418 -15902 0 15899 15900 -15901 -418 15903 0 15899 15900 -15901 -418 -15904 0 c 2+1 --> break c (-b^{38, 11}_2 ∧ b^{38, 11}_1 ∧ -b^{38, 11}_0 ∧ p_418) -> break c in CNF: c b^{38, 11}_2 ∨ -b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ -p_418 ∨ break c in DIMACS: 15899 -15900 15901 -418 1162 0 c 2-1 --> 1 c (-b^{38, 11}_2 ∧ b^{38, 11}_1 ∧ -b^{38, 11}_0 ∧ -p_418) -> (-b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ b^{38, 12}_0) c in CNF: c b^{38, 11}_2 ∨ -b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ p_418 ∨ -b^{38, 12}_2 c b^{38, 11}_2 ∨ -b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ p_418 ∨ -b^{38, 12}_1 c b^{38, 11}_2 ∨ -b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ p_418 ∨ b^{38, 12}_0 c in DIMACS: 15899 -15900 15901 418 -15902 0 15899 -15900 15901 418 -15903 0 15899 -15900 15901 418 15904 0 c 1-1 --> 0 c (-b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ b^{38, 11}_0 ∧ -p_418) -> (-b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ -b^{38, 12}_0) c in CNF: c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ p_418 ∨ -b^{38, 12}_2 c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ p_418 ∨ -b^{38, 12}_1 c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ p_418 ∨ -b^{38, 12}_0 c in DIMACS: 15899 15900 -15901 418 -15902 0 15899 15900 -15901 418 -15903 0 15899 15900 -15901 418 -15904 0 c 0-1 --> -1 c (-b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ -b^{38, 11}_0 ∧ -p_418) -> ( b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ b^{38, 12}_0) c in CNF: c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ p_418 ∨ b^{38, 12}_2 c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ p_418 ∨ -b^{38, 12}_1 c b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ p_418 ∨ b^{38, 12}_0 c in DIMACS: 15899 15900 15901 418 15902 0 15899 15900 15901 418 -15903 0 15899 15900 15901 418 15904 0 c -1-1 --> -2 c ( b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ b^{38, 11}_0 ∧ -p_418) -> ( b^{38, 12}_2 ∧ b^{38, 12}_1 ∧ -b^{38, 12}_0) c in CNF: c -b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ p_418 ∨ b^{38, 12}_2 c -b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ p_418 ∨ b^{38, 12}_1 c -b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ p_418 ∨ -b^{38, 12}_0 c in DIMACS: -15899 15900 -15901 418 15902 0 -15899 15900 -15901 418 15903 0 -15899 15900 -15901 418 -15904 0 c -2-1 --> break c ( b^{38, 11}_2 ∧ b^{38, 11}_1 ∧ -b^{38, 11}_0 ∧ -p_418) -> break c in CNF: c -b^{38, 11}_2 ∨ -b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ p_418 ∨ break c in DIMACS: -15899 -15900 15901 418 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 11}_2 ∧ -b^{38, 11}_1 ∧ -b^{38, 11}_0 ∧ true) c in CNF: c -b^{38, 11}_2 ∨ b^{38, 11}_1 ∨ b^{38, 11}_0 ∨ false c in DIMACS: -15899 15900 15901 0 c 3 does not represent an automaton state. c -(-b^{38, 11}_2 ∧ b^{38, 11}_1 ∧ b^{38, 11}_0 ∧ true) c in CNF: c b^{38, 11}_2 ∨ -b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ false c in DIMACS: 15899 -15900 -15901 0 c -3 does not represent an automaton state. c -( b^{38, 11}_2 ∧ b^{38, 11}_1 ∧ b^{38, 11}_0 ∧ true) c in CNF: c -b^{38, 11}_2 ∨ -b^{38, 11}_1 ∨ -b^{38, 11}_0 ∨ false c in DIMACS: -15899 -15900 -15901 0 c i = 12 c -2+1 --> -1 c ( b^{38, 12}_2 ∧ b^{38, 12}_1 ∧ -b^{38, 12}_0 ∧ p_456) -> ( b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ b^{38, 13}_0) c in CNF: c -b^{38, 12}_2 ∨ -b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ -p_456 ∨ b^{38, 13}_2 c -b^{38, 12}_2 ∨ -b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ -p_456 ∨ -b^{38, 13}_1 c -b^{38, 12}_2 ∨ -b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ -p_456 ∨ b^{38, 13}_0 c in DIMACS: -15902 -15903 15904 -456 15905 0 -15902 -15903 15904 -456 -15906 0 -15902 -15903 15904 -456 15907 0 c -1+1 --> 0 c ( b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ b^{38, 12}_0 ∧ p_456) -> (-b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ -b^{38, 13}_0) c in CNF: c -b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ -p_456 ∨ -b^{38, 13}_2 c -b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ -p_456 ∨ -b^{38, 13}_1 c -b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ -p_456 ∨ -b^{38, 13}_0 c in DIMACS: -15902 15903 -15904 -456 -15905 0 -15902 15903 -15904 -456 -15906 0 -15902 15903 -15904 -456 -15907 0 c 0+1 --> 1 c (-b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ -b^{38, 12}_0 ∧ p_456) -> (-b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ b^{38, 13}_0) c in CNF: c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ -p_456 ∨ -b^{38, 13}_2 c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ -p_456 ∨ -b^{38, 13}_1 c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ -p_456 ∨ b^{38, 13}_0 c in DIMACS: 15902 15903 15904 -456 -15905 0 15902 15903 15904 -456 -15906 0 15902 15903 15904 -456 15907 0 c 1+1 --> 2 c (-b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ b^{38, 12}_0 ∧ p_456) -> (-b^{38, 13}_2 ∧ b^{38, 13}_1 ∧ -b^{38, 13}_0) c in CNF: c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ -p_456 ∨ -b^{38, 13}_2 c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ -p_456 ∨ b^{38, 13}_1 c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ -p_456 ∨ -b^{38, 13}_0 c in DIMACS: 15902 15903 -15904 -456 -15905 0 15902 15903 -15904 -456 15906 0 15902 15903 -15904 -456 -15907 0 c 2+1 --> break c (-b^{38, 12}_2 ∧ b^{38, 12}_1 ∧ -b^{38, 12}_0 ∧ p_456) -> break c in CNF: c b^{38, 12}_2 ∨ -b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ -p_456 ∨ break c in DIMACS: 15902 -15903 15904 -456 1162 0 c 2-1 --> 1 c (-b^{38, 12}_2 ∧ b^{38, 12}_1 ∧ -b^{38, 12}_0 ∧ -p_456) -> (-b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ b^{38, 13}_0) c in CNF: c b^{38, 12}_2 ∨ -b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ p_456 ∨ -b^{38, 13}_2 c b^{38, 12}_2 ∨ -b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ p_456 ∨ -b^{38, 13}_1 c b^{38, 12}_2 ∨ -b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ p_456 ∨ b^{38, 13}_0 c in DIMACS: 15902 -15903 15904 456 -15905 0 15902 -15903 15904 456 -15906 0 15902 -15903 15904 456 15907 0 c 1-1 --> 0 c (-b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ b^{38, 12}_0 ∧ -p_456) -> (-b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ -b^{38, 13}_0) c in CNF: c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ p_456 ∨ -b^{38, 13}_2 c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ p_456 ∨ -b^{38, 13}_1 c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ p_456 ∨ -b^{38, 13}_0 c in DIMACS: 15902 15903 -15904 456 -15905 0 15902 15903 -15904 456 -15906 0 15902 15903 -15904 456 -15907 0 c 0-1 --> -1 c (-b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ -b^{38, 12}_0 ∧ -p_456) -> ( b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ b^{38, 13}_0) c in CNF: c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ p_456 ∨ b^{38, 13}_2 c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ p_456 ∨ -b^{38, 13}_1 c b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ p_456 ∨ b^{38, 13}_0 c in DIMACS: 15902 15903 15904 456 15905 0 15902 15903 15904 456 -15906 0 15902 15903 15904 456 15907 0 c -1-1 --> -2 c ( b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ b^{38, 12}_0 ∧ -p_456) -> ( b^{38, 13}_2 ∧ b^{38, 13}_1 ∧ -b^{38, 13}_0) c in CNF: c -b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ p_456 ∨ b^{38, 13}_2 c -b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ p_456 ∨ b^{38, 13}_1 c -b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ p_456 ∨ -b^{38, 13}_0 c in DIMACS: -15902 15903 -15904 456 15905 0 -15902 15903 -15904 456 15906 0 -15902 15903 -15904 456 -15907 0 c -2-1 --> break c ( b^{38, 12}_2 ∧ b^{38, 12}_1 ∧ -b^{38, 12}_0 ∧ -p_456) -> break c in CNF: c -b^{38, 12}_2 ∨ -b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ p_456 ∨ break c in DIMACS: -15902 -15903 15904 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 12}_2 ∧ -b^{38, 12}_1 ∧ -b^{38, 12}_0 ∧ true) c in CNF: c -b^{38, 12}_2 ∨ b^{38, 12}_1 ∨ b^{38, 12}_0 ∨ false c in DIMACS: -15902 15903 15904 0 c 3 does not represent an automaton state. c -(-b^{38, 12}_2 ∧ b^{38, 12}_1 ∧ b^{38, 12}_0 ∧ true) c in CNF: c b^{38, 12}_2 ∨ -b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ false c in DIMACS: 15902 -15903 -15904 0 c -3 does not represent an automaton state. c -( b^{38, 12}_2 ∧ b^{38, 12}_1 ∧ b^{38, 12}_0 ∧ true) c in CNF: c -b^{38, 12}_2 ∨ -b^{38, 12}_1 ∨ -b^{38, 12}_0 ∨ false c in DIMACS: -15902 -15903 -15904 0 c i = 13 c -2+1 --> -1 c ( b^{38, 13}_2 ∧ b^{38, 13}_1 ∧ -b^{38, 13}_0 ∧ p_494) -> ( b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ b^{38, 14}_0) c in CNF: c -b^{38, 13}_2 ∨ -b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ -p_494 ∨ b^{38, 14}_2 c -b^{38, 13}_2 ∨ -b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ -p_494 ∨ -b^{38, 14}_1 c -b^{38, 13}_2 ∨ -b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ -p_494 ∨ b^{38, 14}_0 c in DIMACS: -15905 -15906 15907 -494 15908 0 -15905 -15906 15907 -494 -15909 0 -15905 -15906 15907 -494 15910 0 c -1+1 --> 0 c ( b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ b^{38, 13}_0 ∧ p_494) -> (-b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ -b^{38, 14}_0) c in CNF: c -b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ -p_494 ∨ -b^{38, 14}_2 c -b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ -p_494 ∨ -b^{38, 14}_1 c -b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ -p_494 ∨ -b^{38, 14}_0 c in DIMACS: -15905 15906 -15907 -494 -15908 0 -15905 15906 -15907 -494 -15909 0 -15905 15906 -15907 -494 -15910 0 c 0+1 --> 1 c (-b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ -b^{38, 13}_0 ∧ p_494) -> (-b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ b^{38, 14}_0) c in CNF: c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ -p_494 ∨ -b^{38, 14}_2 c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ -p_494 ∨ -b^{38, 14}_1 c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ -p_494 ∨ b^{38, 14}_0 c in DIMACS: 15905 15906 15907 -494 -15908 0 15905 15906 15907 -494 -15909 0 15905 15906 15907 -494 15910 0 c 1+1 --> 2 c (-b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ b^{38, 13}_0 ∧ p_494) -> (-b^{38, 14}_2 ∧ b^{38, 14}_1 ∧ -b^{38, 14}_0) c in CNF: c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ -p_494 ∨ -b^{38, 14}_2 c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ -p_494 ∨ b^{38, 14}_1 c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ -p_494 ∨ -b^{38, 14}_0 c in DIMACS: 15905 15906 -15907 -494 -15908 0 15905 15906 -15907 -494 15909 0 15905 15906 -15907 -494 -15910 0 c 2+1 --> break c (-b^{38, 13}_2 ∧ b^{38, 13}_1 ∧ -b^{38, 13}_0 ∧ p_494) -> break c in CNF: c b^{38, 13}_2 ∨ -b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ -p_494 ∨ break c in DIMACS: 15905 -15906 15907 -494 1162 0 c 2-1 --> 1 c (-b^{38, 13}_2 ∧ b^{38, 13}_1 ∧ -b^{38, 13}_0 ∧ -p_494) -> (-b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ b^{38, 14}_0) c in CNF: c b^{38, 13}_2 ∨ -b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ p_494 ∨ -b^{38, 14}_2 c b^{38, 13}_2 ∨ -b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ p_494 ∨ -b^{38, 14}_1 c b^{38, 13}_2 ∨ -b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ p_494 ∨ b^{38, 14}_0 c in DIMACS: 15905 -15906 15907 494 -15908 0 15905 -15906 15907 494 -15909 0 15905 -15906 15907 494 15910 0 c 1-1 --> 0 c (-b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ b^{38, 13}_0 ∧ -p_494) -> (-b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ -b^{38, 14}_0) c in CNF: c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ p_494 ∨ -b^{38, 14}_2 c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ p_494 ∨ -b^{38, 14}_1 c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ p_494 ∨ -b^{38, 14}_0 c in DIMACS: 15905 15906 -15907 494 -15908 0 15905 15906 -15907 494 -15909 0 15905 15906 -15907 494 -15910 0 c 0-1 --> -1 c (-b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ -b^{38, 13}_0 ∧ -p_494) -> ( b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ b^{38, 14}_0) c in CNF: c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ p_494 ∨ b^{38, 14}_2 c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ p_494 ∨ -b^{38, 14}_1 c b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ p_494 ∨ b^{38, 14}_0 c in DIMACS: 15905 15906 15907 494 15908 0 15905 15906 15907 494 -15909 0 15905 15906 15907 494 15910 0 c -1-1 --> -2 c ( b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ b^{38, 13}_0 ∧ -p_494) -> ( b^{38, 14}_2 ∧ b^{38, 14}_1 ∧ -b^{38, 14}_0) c in CNF: c -b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ p_494 ∨ b^{38, 14}_2 c -b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ p_494 ∨ b^{38, 14}_1 c -b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ p_494 ∨ -b^{38, 14}_0 c in DIMACS: -15905 15906 -15907 494 15908 0 -15905 15906 -15907 494 15909 0 -15905 15906 -15907 494 -15910 0 c -2-1 --> break c ( b^{38, 13}_2 ∧ b^{38, 13}_1 ∧ -b^{38, 13}_0 ∧ -p_494) -> break c in CNF: c -b^{38, 13}_2 ∨ -b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ p_494 ∨ break c in DIMACS: -15905 -15906 15907 494 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 13}_2 ∧ -b^{38, 13}_1 ∧ -b^{38, 13}_0 ∧ true) c in CNF: c -b^{38, 13}_2 ∨ b^{38, 13}_1 ∨ b^{38, 13}_0 ∨ false c in DIMACS: -15905 15906 15907 0 c 3 does not represent an automaton state. c -(-b^{38, 13}_2 ∧ b^{38, 13}_1 ∧ b^{38, 13}_0 ∧ true) c in CNF: c b^{38, 13}_2 ∨ -b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ false c in DIMACS: 15905 -15906 -15907 0 c -3 does not represent an automaton state. c -( b^{38, 13}_2 ∧ b^{38, 13}_1 ∧ b^{38, 13}_0 ∧ true) c in CNF: c -b^{38, 13}_2 ∨ -b^{38, 13}_1 ∨ -b^{38, 13}_0 ∨ false c in DIMACS: -15905 -15906 -15907 0 c i = 14 c -2+1 --> -1 c ( b^{38, 14}_2 ∧ b^{38, 14}_1 ∧ -b^{38, 14}_0 ∧ p_532) -> ( b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ b^{38, 15}_0) c in CNF: c -b^{38, 14}_2 ∨ -b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ -p_532 ∨ b^{38, 15}_2 c -b^{38, 14}_2 ∨ -b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ -p_532 ∨ -b^{38, 15}_1 c -b^{38, 14}_2 ∨ -b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ -p_532 ∨ b^{38, 15}_0 c in DIMACS: -15908 -15909 15910 -532 15911 0 -15908 -15909 15910 -532 -15912 0 -15908 -15909 15910 -532 15913 0 c -1+1 --> 0 c ( b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ b^{38, 14}_0 ∧ p_532) -> (-b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ -b^{38, 15}_0) c in CNF: c -b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ -p_532 ∨ -b^{38, 15}_2 c -b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ -p_532 ∨ -b^{38, 15}_1 c -b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ -p_532 ∨ -b^{38, 15}_0 c in DIMACS: -15908 15909 -15910 -532 -15911 0 -15908 15909 -15910 -532 -15912 0 -15908 15909 -15910 -532 -15913 0 c 0+1 --> 1 c (-b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ -b^{38, 14}_0 ∧ p_532) -> (-b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ b^{38, 15}_0) c in CNF: c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ -p_532 ∨ -b^{38, 15}_2 c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ -p_532 ∨ -b^{38, 15}_1 c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ -p_532 ∨ b^{38, 15}_0 c in DIMACS: 15908 15909 15910 -532 -15911 0 15908 15909 15910 -532 -15912 0 15908 15909 15910 -532 15913 0 c 1+1 --> 2 c (-b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ b^{38, 14}_0 ∧ p_532) -> (-b^{38, 15}_2 ∧ b^{38, 15}_1 ∧ -b^{38, 15}_0) c in CNF: c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ -p_532 ∨ -b^{38, 15}_2 c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ -p_532 ∨ b^{38, 15}_1 c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ -p_532 ∨ -b^{38, 15}_0 c in DIMACS: 15908 15909 -15910 -532 -15911 0 15908 15909 -15910 -532 15912 0 15908 15909 -15910 -532 -15913 0 c 2+1 --> break c (-b^{38, 14}_2 ∧ b^{38, 14}_1 ∧ -b^{38, 14}_0 ∧ p_532) -> break c in CNF: c b^{38, 14}_2 ∨ -b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ -p_532 ∨ break c in DIMACS: 15908 -15909 15910 -532 1162 0 c 2-1 --> 1 c (-b^{38, 14}_2 ∧ b^{38, 14}_1 ∧ -b^{38, 14}_0 ∧ -p_532) -> (-b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ b^{38, 15}_0) c in CNF: c b^{38, 14}_2 ∨ -b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ p_532 ∨ -b^{38, 15}_2 c b^{38, 14}_2 ∨ -b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ p_532 ∨ -b^{38, 15}_1 c b^{38, 14}_2 ∨ -b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ p_532 ∨ b^{38, 15}_0 c in DIMACS: 15908 -15909 15910 532 -15911 0 15908 -15909 15910 532 -15912 0 15908 -15909 15910 532 15913 0 c 1-1 --> 0 c (-b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ b^{38, 14}_0 ∧ -p_532) -> (-b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ -b^{38, 15}_0) c in CNF: c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ p_532 ∨ -b^{38, 15}_2 c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ p_532 ∨ -b^{38, 15}_1 c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ p_532 ∨ -b^{38, 15}_0 c in DIMACS: 15908 15909 -15910 532 -15911 0 15908 15909 -15910 532 -15912 0 15908 15909 -15910 532 -15913 0 c 0-1 --> -1 c (-b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ -b^{38, 14}_0 ∧ -p_532) -> ( b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ b^{38, 15}_0) c in CNF: c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ p_532 ∨ b^{38, 15}_2 c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ p_532 ∨ -b^{38, 15}_1 c b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ p_532 ∨ b^{38, 15}_0 c in DIMACS: 15908 15909 15910 532 15911 0 15908 15909 15910 532 -15912 0 15908 15909 15910 532 15913 0 c -1-1 --> -2 c ( b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ b^{38, 14}_0 ∧ -p_532) -> ( b^{38, 15}_2 ∧ b^{38, 15}_1 ∧ -b^{38, 15}_0) c in CNF: c -b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ p_532 ∨ b^{38, 15}_2 c -b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ p_532 ∨ b^{38, 15}_1 c -b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ p_532 ∨ -b^{38, 15}_0 c in DIMACS: -15908 15909 -15910 532 15911 0 -15908 15909 -15910 532 15912 0 -15908 15909 -15910 532 -15913 0 c -2-1 --> break c ( b^{38, 14}_2 ∧ b^{38, 14}_1 ∧ -b^{38, 14}_0 ∧ -p_532) -> break c in CNF: c -b^{38, 14}_2 ∨ -b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ p_532 ∨ break c in DIMACS: -15908 -15909 15910 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 14}_2 ∧ -b^{38, 14}_1 ∧ -b^{38, 14}_0 ∧ true) c in CNF: c -b^{38, 14}_2 ∨ b^{38, 14}_1 ∨ b^{38, 14}_0 ∨ false c in DIMACS: -15908 15909 15910 0 c 3 does not represent an automaton state. c -(-b^{38, 14}_2 ∧ b^{38, 14}_1 ∧ b^{38, 14}_0 ∧ true) c in CNF: c b^{38, 14}_2 ∨ -b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ false c in DIMACS: 15908 -15909 -15910 0 c -3 does not represent an automaton state. c -( b^{38, 14}_2 ∧ b^{38, 14}_1 ∧ b^{38, 14}_0 ∧ true) c in CNF: c -b^{38, 14}_2 ∨ -b^{38, 14}_1 ∨ -b^{38, 14}_0 ∨ false c in DIMACS: -15908 -15909 -15910 0 c i = 15 c -2+1 --> -1 c ( b^{38, 15}_2 ∧ b^{38, 15}_1 ∧ -b^{38, 15}_0 ∧ p_570) -> ( b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ b^{38, 16}_0) c in CNF: c -b^{38, 15}_2 ∨ -b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ -p_570 ∨ b^{38, 16}_2 c -b^{38, 15}_2 ∨ -b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ -p_570 ∨ -b^{38, 16}_1 c -b^{38, 15}_2 ∨ -b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ -p_570 ∨ b^{38, 16}_0 c in DIMACS: -15911 -15912 15913 -570 15914 0 -15911 -15912 15913 -570 -15915 0 -15911 -15912 15913 -570 15916 0 c -1+1 --> 0 c ( b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ b^{38, 15}_0 ∧ p_570) -> (-b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ -b^{38, 16}_0) c in CNF: c -b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ -p_570 ∨ -b^{38, 16}_2 c -b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ -p_570 ∨ -b^{38, 16}_1 c -b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ -p_570 ∨ -b^{38, 16}_0 c in DIMACS: -15911 15912 -15913 -570 -15914 0 -15911 15912 -15913 -570 -15915 0 -15911 15912 -15913 -570 -15916 0 c 0+1 --> 1 c (-b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ -b^{38, 15}_0 ∧ p_570) -> (-b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ b^{38, 16}_0) c in CNF: c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ -p_570 ∨ -b^{38, 16}_2 c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ -p_570 ∨ -b^{38, 16}_1 c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ -p_570 ∨ b^{38, 16}_0 c in DIMACS: 15911 15912 15913 -570 -15914 0 15911 15912 15913 -570 -15915 0 15911 15912 15913 -570 15916 0 c 1+1 --> 2 c (-b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ b^{38, 15}_0 ∧ p_570) -> (-b^{38, 16}_2 ∧ b^{38, 16}_1 ∧ -b^{38, 16}_0) c in CNF: c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ -p_570 ∨ -b^{38, 16}_2 c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ -p_570 ∨ b^{38, 16}_1 c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ -p_570 ∨ -b^{38, 16}_0 c in DIMACS: 15911 15912 -15913 -570 -15914 0 15911 15912 -15913 -570 15915 0 15911 15912 -15913 -570 -15916 0 c 2+1 --> break c (-b^{38, 15}_2 ∧ b^{38, 15}_1 ∧ -b^{38, 15}_0 ∧ p_570) -> break c in CNF: c b^{38, 15}_2 ∨ -b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ -p_570 ∨ break c in DIMACS: 15911 -15912 15913 -570 1162 0 c 2-1 --> 1 c (-b^{38, 15}_2 ∧ b^{38, 15}_1 ∧ -b^{38, 15}_0 ∧ -p_570) -> (-b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ b^{38, 16}_0) c in CNF: c b^{38, 15}_2 ∨ -b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ p_570 ∨ -b^{38, 16}_2 c b^{38, 15}_2 ∨ -b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ p_570 ∨ -b^{38, 16}_1 c b^{38, 15}_2 ∨ -b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ p_570 ∨ b^{38, 16}_0 c in DIMACS: 15911 -15912 15913 570 -15914 0 15911 -15912 15913 570 -15915 0 15911 -15912 15913 570 15916 0 c 1-1 --> 0 c (-b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ b^{38, 15}_0 ∧ -p_570) -> (-b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ -b^{38, 16}_0) c in CNF: c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ p_570 ∨ -b^{38, 16}_2 c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ p_570 ∨ -b^{38, 16}_1 c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ p_570 ∨ -b^{38, 16}_0 c in DIMACS: 15911 15912 -15913 570 -15914 0 15911 15912 -15913 570 -15915 0 15911 15912 -15913 570 -15916 0 c 0-1 --> -1 c (-b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ -b^{38, 15}_0 ∧ -p_570) -> ( b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ b^{38, 16}_0) c in CNF: c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ p_570 ∨ b^{38, 16}_2 c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ p_570 ∨ -b^{38, 16}_1 c b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ p_570 ∨ b^{38, 16}_0 c in DIMACS: 15911 15912 15913 570 15914 0 15911 15912 15913 570 -15915 0 15911 15912 15913 570 15916 0 c -1-1 --> -2 c ( b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ b^{38, 15}_0 ∧ -p_570) -> ( b^{38, 16}_2 ∧ b^{38, 16}_1 ∧ -b^{38, 16}_0) c in CNF: c -b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ p_570 ∨ b^{38, 16}_2 c -b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ p_570 ∨ b^{38, 16}_1 c -b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ p_570 ∨ -b^{38, 16}_0 c in DIMACS: -15911 15912 -15913 570 15914 0 -15911 15912 -15913 570 15915 0 -15911 15912 -15913 570 -15916 0 c -2-1 --> break c ( b^{38, 15}_2 ∧ b^{38, 15}_1 ∧ -b^{38, 15}_0 ∧ -p_570) -> break c in CNF: c -b^{38, 15}_2 ∨ -b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ p_570 ∨ break c in DIMACS: -15911 -15912 15913 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 15}_2 ∧ -b^{38, 15}_1 ∧ -b^{38, 15}_0 ∧ true) c in CNF: c -b^{38, 15}_2 ∨ b^{38, 15}_1 ∨ b^{38, 15}_0 ∨ false c in DIMACS: -15911 15912 15913 0 c 3 does not represent an automaton state. c -(-b^{38, 15}_2 ∧ b^{38, 15}_1 ∧ b^{38, 15}_0 ∧ true) c in CNF: c b^{38, 15}_2 ∨ -b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ false c in DIMACS: 15911 -15912 -15913 0 c -3 does not represent an automaton state. c -( b^{38, 15}_2 ∧ b^{38, 15}_1 ∧ b^{38, 15}_0 ∧ true) c in CNF: c -b^{38, 15}_2 ∨ -b^{38, 15}_1 ∨ -b^{38, 15}_0 ∨ false c in DIMACS: -15911 -15912 -15913 0 c i = 16 c -2+1 --> -1 c ( b^{38, 16}_2 ∧ b^{38, 16}_1 ∧ -b^{38, 16}_0 ∧ p_608) -> ( b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ b^{38, 17}_0) c in CNF: c -b^{38, 16}_2 ∨ -b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ -p_608 ∨ b^{38, 17}_2 c -b^{38, 16}_2 ∨ -b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ -p_608 ∨ -b^{38, 17}_1 c -b^{38, 16}_2 ∨ -b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ -p_608 ∨ b^{38, 17}_0 c in DIMACS: -15914 -15915 15916 -608 15917 0 -15914 -15915 15916 -608 -15918 0 -15914 -15915 15916 -608 15919 0 c -1+1 --> 0 c ( b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ b^{38, 16}_0 ∧ p_608) -> (-b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ -b^{38, 17}_0) c in CNF: c -b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ -p_608 ∨ -b^{38, 17}_2 c -b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ -p_608 ∨ -b^{38, 17}_1 c -b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ -p_608 ∨ -b^{38, 17}_0 c in DIMACS: -15914 15915 -15916 -608 -15917 0 -15914 15915 -15916 -608 -15918 0 -15914 15915 -15916 -608 -15919 0 c 0+1 --> 1 c (-b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ -b^{38, 16}_0 ∧ p_608) -> (-b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ b^{38, 17}_0) c in CNF: c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ -p_608 ∨ -b^{38, 17}_2 c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ -p_608 ∨ -b^{38, 17}_1 c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ -p_608 ∨ b^{38, 17}_0 c in DIMACS: 15914 15915 15916 -608 -15917 0 15914 15915 15916 -608 -15918 0 15914 15915 15916 -608 15919 0 c 1+1 --> 2 c (-b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ b^{38, 16}_0 ∧ p_608) -> (-b^{38, 17}_2 ∧ b^{38, 17}_1 ∧ -b^{38, 17}_0) c in CNF: c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ -p_608 ∨ -b^{38, 17}_2 c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ -p_608 ∨ b^{38, 17}_1 c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ -p_608 ∨ -b^{38, 17}_0 c in DIMACS: 15914 15915 -15916 -608 -15917 0 15914 15915 -15916 -608 15918 0 15914 15915 -15916 -608 -15919 0 c 2+1 --> break c (-b^{38, 16}_2 ∧ b^{38, 16}_1 ∧ -b^{38, 16}_0 ∧ p_608) -> break c in CNF: c b^{38, 16}_2 ∨ -b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ -p_608 ∨ break c in DIMACS: 15914 -15915 15916 -608 1162 0 c 2-1 --> 1 c (-b^{38, 16}_2 ∧ b^{38, 16}_1 ∧ -b^{38, 16}_0 ∧ -p_608) -> (-b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ b^{38, 17}_0) c in CNF: c b^{38, 16}_2 ∨ -b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ p_608 ∨ -b^{38, 17}_2 c b^{38, 16}_2 ∨ -b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ p_608 ∨ -b^{38, 17}_1 c b^{38, 16}_2 ∨ -b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ p_608 ∨ b^{38, 17}_0 c in DIMACS: 15914 -15915 15916 608 -15917 0 15914 -15915 15916 608 -15918 0 15914 -15915 15916 608 15919 0 c 1-1 --> 0 c (-b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ b^{38, 16}_0 ∧ -p_608) -> (-b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ -b^{38, 17}_0) c in CNF: c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ p_608 ∨ -b^{38, 17}_2 c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ p_608 ∨ -b^{38, 17}_1 c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ p_608 ∨ -b^{38, 17}_0 c in DIMACS: 15914 15915 -15916 608 -15917 0 15914 15915 -15916 608 -15918 0 15914 15915 -15916 608 -15919 0 c 0-1 --> -1 c (-b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ -b^{38, 16}_0 ∧ -p_608) -> ( b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ b^{38, 17}_0) c in CNF: c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ p_608 ∨ b^{38, 17}_2 c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ p_608 ∨ -b^{38, 17}_1 c b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ p_608 ∨ b^{38, 17}_0 c in DIMACS: 15914 15915 15916 608 15917 0 15914 15915 15916 608 -15918 0 15914 15915 15916 608 15919 0 c -1-1 --> -2 c ( b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ b^{38, 16}_0 ∧ -p_608) -> ( b^{38, 17}_2 ∧ b^{38, 17}_1 ∧ -b^{38, 17}_0) c in CNF: c -b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ p_608 ∨ b^{38, 17}_2 c -b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ p_608 ∨ b^{38, 17}_1 c -b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ p_608 ∨ -b^{38, 17}_0 c in DIMACS: -15914 15915 -15916 608 15917 0 -15914 15915 -15916 608 15918 0 -15914 15915 -15916 608 -15919 0 c -2-1 --> break c ( b^{38, 16}_2 ∧ b^{38, 16}_1 ∧ -b^{38, 16}_0 ∧ -p_608) -> break c in CNF: c -b^{38, 16}_2 ∨ -b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ p_608 ∨ break c in DIMACS: -15914 -15915 15916 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 16}_2 ∧ -b^{38, 16}_1 ∧ -b^{38, 16}_0 ∧ true) c in CNF: c -b^{38, 16}_2 ∨ b^{38, 16}_1 ∨ b^{38, 16}_0 ∨ false c in DIMACS: -15914 15915 15916 0 c 3 does not represent an automaton state. c -(-b^{38, 16}_2 ∧ b^{38, 16}_1 ∧ b^{38, 16}_0 ∧ true) c in CNF: c b^{38, 16}_2 ∨ -b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ false c in DIMACS: 15914 -15915 -15916 0 c -3 does not represent an automaton state. c -( b^{38, 16}_2 ∧ b^{38, 16}_1 ∧ b^{38, 16}_0 ∧ true) c in CNF: c -b^{38, 16}_2 ∨ -b^{38, 16}_1 ∨ -b^{38, 16}_0 ∨ false c in DIMACS: -15914 -15915 -15916 0 c i = 17 c -2+1 --> -1 c ( b^{38, 17}_2 ∧ b^{38, 17}_1 ∧ -b^{38, 17}_0 ∧ p_646) -> ( b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ b^{38, 18}_0) c in CNF: c -b^{38, 17}_2 ∨ -b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ -p_646 ∨ b^{38, 18}_2 c -b^{38, 17}_2 ∨ -b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ -p_646 ∨ -b^{38, 18}_1 c -b^{38, 17}_2 ∨ -b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ -p_646 ∨ b^{38, 18}_0 c in DIMACS: -15917 -15918 15919 -646 15920 0 -15917 -15918 15919 -646 -15921 0 -15917 -15918 15919 -646 15922 0 c -1+1 --> 0 c ( b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ b^{38, 17}_0 ∧ p_646) -> (-b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ -b^{38, 18}_0) c in CNF: c -b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ -p_646 ∨ -b^{38, 18}_2 c -b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ -p_646 ∨ -b^{38, 18}_1 c -b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ -p_646 ∨ -b^{38, 18}_0 c in DIMACS: -15917 15918 -15919 -646 -15920 0 -15917 15918 -15919 -646 -15921 0 -15917 15918 -15919 -646 -15922 0 c 0+1 --> 1 c (-b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ -b^{38, 17}_0 ∧ p_646) -> (-b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ b^{38, 18}_0) c in CNF: c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ -p_646 ∨ -b^{38, 18}_2 c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ -p_646 ∨ -b^{38, 18}_1 c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ -p_646 ∨ b^{38, 18}_0 c in DIMACS: 15917 15918 15919 -646 -15920 0 15917 15918 15919 -646 -15921 0 15917 15918 15919 -646 15922 0 c 1+1 --> 2 c (-b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ b^{38, 17}_0 ∧ p_646) -> (-b^{38, 18}_2 ∧ b^{38, 18}_1 ∧ -b^{38, 18}_0) c in CNF: c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ -p_646 ∨ -b^{38, 18}_2 c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ -p_646 ∨ b^{38, 18}_1 c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ -p_646 ∨ -b^{38, 18}_0 c in DIMACS: 15917 15918 -15919 -646 -15920 0 15917 15918 -15919 -646 15921 0 15917 15918 -15919 -646 -15922 0 c 2+1 --> break c (-b^{38, 17}_2 ∧ b^{38, 17}_1 ∧ -b^{38, 17}_0 ∧ p_646) -> break c in CNF: c b^{38, 17}_2 ∨ -b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ -p_646 ∨ break c in DIMACS: 15917 -15918 15919 -646 1162 0 c 2-1 --> 1 c (-b^{38, 17}_2 ∧ b^{38, 17}_1 ∧ -b^{38, 17}_0 ∧ -p_646) -> (-b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ b^{38, 18}_0) c in CNF: c b^{38, 17}_2 ∨ -b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ p_646 ∨ -b^{38, 18}_2 c b^{38, 17}_2 ∨ -b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ p_646 ∨ -b^{38, 18}_1 c b^{38, 17}_2 ∨ -b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ p_646 ∨ b^{38, 18}_0 c in DIMACS: 15917 -15918 15919 646 -15920 0 15917 -15918 15919 646 -15921 0 15917 -15918 15919 646 15922 0 c 1-1 --> 0 c (-b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ b^{38, 17}_0 ∧ -p_646) -> (-b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ -b^{38, 18}_0) c in CNF: c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ p_646 ∨ -b^{38, 18}_2 c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ p_646 ∨ -b^{38, 18}_1 c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ p_646 ∨ -b^{38, 18}_0 c in DIMACS: 15917 15918 -15919 646 -15920 0 15917 15918 -15919 646 -15921 0 15917 15918 -15919 646 -15922 0 c 0-1 --> -1 c (-b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ -b^{38, 17}_0 ∧ -p_646) -> ( b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ b^{38, 18}_0) c in CNF: c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ p_646 ∨ b^{38, 18}_2 c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ p_646 ∨ -b^{38, 18}_1 c b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ p_646 ∨ b^{38, 18}_0 c in DIMACS: 15917 15918 15919 646 15920 0 15917 15918 15919 646 -15921 0 15917 15918 15919 646 15922 0 c -1-1 --> -2 c ( b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ b^{38, 17}_0 ∧ -p_646) -> ( b^{38, 18}_2 ∧ b^{38, 18}_1 ∧ -b^{38, 18}_0) c in CNF: c -b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ p_646 ∨ b^{38, 18}_2 c -b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ p_646 ∨ b^{38, 18}_1 c -b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ p_646 ∨ -b^{38, 18}_0 c in DIMACS: -15917 15918 -15919 646 15920 0 -15917 15918 -15919 646 15921 0 -15917 15918 -15919 646 -15922 0 c -2-1 --> break c ( b^{38, 17}_2 ∧ b^{38, 17}_1 ∧ -b^{38, 17}_0 ∧ -p_646) -> break c in CNF: c -b^{38, 17}_2 ∨ -b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ p_646 ∨ break c in DIMACS: -15917 -15918 15919 646 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 17}_2 ∧ -b^{38, 17}_1 ∧ -b^{38, 17}_0 ∧ true) c in CNF: c -b^{38, 17}_2 ∨ b^{38, 17}_1 ∨ b^{38, 17}_0 ∨ false c in DIMACS: -15917 15918 15919 0 c 3 does not represent an automaton state. c -(-b^{38, 17}_2 ∧ b^{38, 17}_1 ∧ b^{38, 17}_0 ∧ true) c in CNF: c b^{38, 17}_2 ∨ -b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ false c in DIMACS: 15917 -15918 -15919 0 c -3 does not represent an automaton state. c -( b^{38, 17}_2 ∧ b^{38, 17}_1 ∧ b^{38, 17}_0 ∧ true) c in CNF: c -b^{38, 17}_2 ∨ -b^{38, 17}_1 ∨ -b^{38, 17}_0 ∨ false c in DIMACS: -15917 -15918 -15919 0 c i = 18 c -2+1 --> -1 c ( b^{38, 18}_2 ∧ b^{38, 18}_1 ∧ -b^{38, 18}_0 ∧ p_684) -> ( b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ b^{38, 19}_0) c in CNF: c -b^{38, 18}_2 ∨ -b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ -p_684 ∨ b^{38, 19}_2 c -b^{38, 18}_2 ∨ -b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ -p_684 ∨ -b^{38, 19}_1 c -b^{38, 18}_2 ∨ -b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ -p_684 ∨ b^{38, 19}_0 c in DIMACS: -15920 -15921 15922 -684 15923 0 -15920 -15921 15922 -684 -15924 0 -15920 -15921 15922 -684 15925 0 c -1+1 --> 0 c ( b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ b^{38, 18}_0 ∧ p_684) -> (-b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ -b^{38, 19}_0) c in CNF: c -b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ -p_684 ∨ -b^{38, 19}_2 c -b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ -p_684 ∨ -b^{38, 19}_1 c -b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ -p_684 ∨ -b^{38, 19}_0 c in DIMACS: -15920 15921 -15922 -684 -15923 0 -15920 15921 -15922 -684 -15924 0 -15920 15921 -15922 -684 -15925 0 c 0+1 --> 1 c (-b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ -b^{38, 18}_0 ∧ p_684) -> (-b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ b^{38, 19}_0) c in CNF: c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ -p_684 ∨ -b^{38, 19}_2 c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ -p_684 ∨ -b^{38, 19}_1 c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ -p_684 ∨ b^{38, 19}_0 c in DIMACS: 15920 15921 15922 -684 -15923 0 15920 15921 15922 -684 -15924 0 15920 15921 15922 -684 15925 0 c 1+1 --> 2 c (-b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ b^{38, 18}_0 ∧ p_684) -> (-b^{38, 19}_2 ∧ b^{38, 19}_1 ∧ -b^{38, 19}_0) c in CNF: c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ -p_684 ∨ -b^{38, 19}_2 c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ -p_684 ∨ b^{38, 19}_1 c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ -p_684 ∨ -b^{38, 19}_0 c in DIMACS: 15920 15921 -15922 -684 -15923 0 15920 15921 -15922 -684 15924 0 15920 15921 -15922 -684 -15925 0 c 2+1 --> break c (-b^{38, 18}_2 ∧ b^{38, 18}_1 ∧ -b^{38, 18}_0 ∧ p_684) -> break c in CNF: c b^{38, 18}_2 ∨ -b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ -p_684 ∨ break c in DIMACS: 15920 -15921 15922 -684 1162 0 c 2-1 --> 1 c (-b^{38, 18}_2 ∧ b^{38, 18}_1 ∧ -b^{38, 18}_0 ∧ -p_684) -> (-b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ b^{38, 19}_0) c in CNF: c b^{38, 18}_2 ∨ -b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ p_684 ∨ -b^{38, 19}_2 c b^{38, 18}_2 ∨ -b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ p_684 ∨ -b^{38, 19}_1 c b^{38, 18}_2 ∨ -b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ p_684 ∨ b^{38, 19}_0 c in DIMACS: 15920 -15921 15922 684 -15923 0 15920 -15921 15922 684 -15924 0 15920 -15921 15922 684 15925 0 c 1-1 --> 0 c (-b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ b^{38, 18}_0 ∧ -p_684) -> (-b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ -b^{38, 19}_0) c in CNF: c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ p_684 ∨ -b^{38, 19}_2 c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ p_684 ∨ -b^{38, 19}_1 c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ p_684 ∨ -b^{38, 19}_0 c in DIMACS: 15920 15921 -15922 684 -15923 0 15920 15921 -15922 684 -15924 0 15920 15921 -15922 684 -15925 0 c 0-1 --> -1 c (-b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ -b^{38, 18}_0 ∧ -p_684) -> ( b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ b^{38, 19}_0) c in CNF: c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ p_684 ∨ b^{38, 19}_2 c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ p_684 ∨ -b^{38, 19}_1 c b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ p_684 ∨ b^{38, 19}_0 c in DIMACS: 15920 15921 15922 684 15923 0 15920 15921 15922 684 -15924 0 15920 15921 15922 684 15925 0 c -1-1 --> -2 c ( b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ b^{38, 18}_0 ∧ -p_684) -> ( b^{38, 19}_2 ∧ b^{38, 19}_1 ∧ -b^{38, 19}_0) c in CNF: c -b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ p_684 ∨ b^{38, 19}_2 c -b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ p_684 ∨ b^{38, 19}_1 c -b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ p_684 ∨ -b^{38, 19}_0 c in DIMACS: -15920 15921 -15922 684 15923 0 -15920 15921 -15922 684 15924 0 -15920 15921 -15922 684 -15925 0 c -2-1 --> break c ( b^{38, 18}_2 ∧ b^{38, 18}_1 ∧ -b^{38, 18}_0 ∧ -p_684) -> break c in CNF: c -b^{38, 18}_2 ∨ -b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ p_684 ∨ break c in DIMACS: -15920 -15921 15922 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 18}_2 ∧ -b^{38, 18}_1 ∧ -b^{38, 18}_0 ∧ true) c in CNF: c -b^{38, 18}_2 ∨ b^{38, 18}_1 ∨ b^{38, 18}_0 ∨ false c in DIMACS: -15920 15921 15922 0 c 3 does not represent an automaton state. c -(-b^{38, 18}_2 ∧ b^{38, 18}_1 ∧ b^{38, 18}_0 ∧ true) c in CNF: c b^{38, 18}_2 ∨ -b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ false c in DIMACS: 15920 -15921 -15922 0 c -3 does not represent an automaton state. c -( b^{38, 18}_2 ∧ b^{38, 18}_1 ∧ b^{38, 18}_0 ∧ true) c in CNF: c -b^{38, 18}_2 ∨ -b^{38, 18}_1 ∨ -b^{38, 18}_0 ∨ false c in DIMACS: -15920 -15921 -15922 0 c i = 19 c -2+1 --> -1 c ( b^{38, 19}_2 ∧ b^{38, 19}_1 ∧ -b^{38, 19}_0 ∧ p_722) -> ( b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ b^{38, 20}_0) c in CNF: c -b^{38, 19}_2 ∨ -b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ -p_722 ∨ b^{38, 20}_2 c -b^{38, 19}_2 ∨ -b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ -p_722 ∨ -b^{38, 20}_1 c -b^{38, 19}_2 ∨ -b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ -p_722 ∨ b^{38, 20}_0 c in DIMACS: -15923 -15924 15925 -722 15926 0 -15923 -15924 15925 -722 -15927 0 -15923 -15924 15925 -722 15928 0 c -1+1 --> 0 c ( b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ b^{38, 19}_0 ∧ p_722) -> (-b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ -b^{38, 20}_0) c in CNF: c -b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ -p_722 ∨ -b^{38, 20}_2 c -b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ -p_722 ∨ -b^{38, 20}_1 c -b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ -p_722 ∨ -b^{38, 20}_0 c in DIMACS: -15923 15924 -15925 -722 -15926 0 -15923 15924 -15925 -722 -15927 0 -15923 15924 -15925 -722 -15928 0 c 0+1 --> 1 c (-b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ -b^{38, 19}_0 ∧ p_722) -> (-b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ b^{38, 20}_0) c in CNF: c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ -p_722 ∨ -b^{38, 20}_2 c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ -p_722 ∨ -b^{38, 20}_1 c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ -p_722 ∨ b^{38, 20}_0 c in DIMACS: 15923 15924 15925 -722 -15926 0 15923 15924 15925 -722 -15927 0 15923 15924 15925 -722 15928 0 c 1+1 --> 2 c (-b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ b^{38, 19}_0 ∧ p_722) -> (-b^{38, 20}_2 ∧ b^{38, 20}_1 ∧ -b^{38, 20}_0) c in CNF: c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ -p_722 ∨ -b^{38, 20}_2 c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ -p_722 ∨ b^{38, 20}_1 c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ -p_722 ∨ -b^{38, 20}_0 c in DIMACS: 15923 15924 -15925 -722 -15926 0 15923 15924 -15925 -722 15927 0 15923 15924 -15925 -722 -15928 0 c 2+1 --> break c (-b^{38, 19}_2 ∧ b^{38, 19}_1 ∧ -b^{38, 19}_0 ∧ p_722) -> break c in CNF: c b^{38, 19}_2 ∨ -b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ -p_722 ∨ break c in DIMACS: 15923 -15924 15925 -722 1162 0 c 2-1 --> 1 c (-b^{38, 19}_2 ∧ b^{38, 19}_1 ∧ -b^{38, 19}_0 ∧ -p_722) -> (-b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ b^{38, 20}_0) c in CNF: c b^{38, 19}_2 ∨ -b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ p_722 ∨ -b^{38, 20}_2 c b^{38, 19}_2 ∨ -b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ p_722 ∨ -b^{38, 20}_1 c b^{38, 19}_2 ∨ -b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ p_722 ∨ b^{38, 20}_0 c in DIMACS: 15923 -15924 15925 722 -15926 0 15923 -15924 15925 722 -15927 0 15923 -15924 15925 722 15928 0 c 1-1 --> 0 c (-b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ b^{38, 19}_0 ∧ -p_722) -> (-b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ -b^{38, 20}_0) c in CNF: c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ p_722 ∨ -b^{38, 20}_2 c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ p_722 ∨ -b^{38, 20}_1 c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ p_722 ∨ -b^{38, 20}_0 c in DIMACS: 15923 15924 -15925 722 -15926 0 15923 15924 -15925 722 -15927 0 15923 15924 -15925 722 -15928 0 c 0-1 --> -1 c (-b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ -b^{38, 19}_0 ∧ -p_722) -> ( b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ b^{38, 20}_0) c in CNF: c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ p_722 ∨ b^{38, 20}_2 c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ p_722 ∨ -b^{38, 20}_1 c b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ p_722 ∨ b^{38, 20}_0 c in DIMACS: 15923 15924 15925 722 15926 0 15923 15924 15925 722 -15927 0 15923 15924 15925 722 15928 0 c -1-1 --> -2 c ( b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ b^{38, 19}_0 ∧ -p_722) -> ( b^{38, 20}_2 ∧ b^{38, 20}_1 ∧ -b^{38, 20}_0) c in CNF: c -b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ p_722 ∨ b^{38, 20}_2 c -b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ p_722 ∨ b^{38, 20}_1 c -b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ p_722 ∨ -b^{38, 20}_0 c in DIMACS: -15923 15924 -15925 722 15926 0 -15923 15924 -15925 722 15927 0 -15923 15924 -15925 722 -15928 0 c -2-1 --> break c ( b^{38, 19}_2 ∧ b^{38, 19}_1 ∧ -b^{38, 19}_0 ∧ -p_722) -> break c in CNF: c -b^{38, 19}_2 ∨ -b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ p_722 ∨ break c in DIMACS: -15923 -15924 15925 722 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 19}_2 ∧ -b^{38, 19}_1 ∧ -b^{38, 19}_0 ∧ true) c in CNF: c -b^{38, 19}_2 ∨ b^{38, 19}_1 ∨ b^{38, 19}_0 ∨ false c in DIMACS: -15923 15924 15925 0 c 3 does not represent an automaton state. c -(-b^{38, 19}_2 ∧ b^{38, 19}_1 ∧ b^{38, 19}_0 ∧ true) c in CNF: c b^{38, 19}_2 ∨ -b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ false c in DIMACS: 15923 -15924 -15925 0 c -3 does not represent an automaton state. c -( b^{38, 19}_2 ∧ b^{38, 19}_1 ∧ b^{38, 19}_0 ∧ true) c in CNF: c -b^{38, 19}_2 ∨ -b^{38, 19}_1 ∨ -b^{38, 19}_0 ∨ false c in DIMACS: -15923 -15924 -15925 0 c i = 20 c -2+1 --> -1 c ( b^{38, 20}_2 ∧ b^{38, 20}_1 ∧ -b^{38, 20}_0 ∧ p_760) -> ( b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ b^{38, 21}_0) c in CNF: c -b^{38, 20}_2 ∨ -b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ -p_760 ∨ b^{38, 21}_2 c -b^{38, 20}_2 ∨ -b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ -p_760 ∨ -b^{38, 21}_1 c -b^{38, 20}_2 ∨ -b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ -p_760 ∨ b^{38, 21}_0 c in DIMACS: -15926 -15927 15928 -760 15929 0 -15926 -15927 15928 -760 -15930 0 -15926 -15927 15928 -760 15931 0 c -1+1 --> 0 c ( b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ b^{38, 20}_0 ∧ p_760) -> (-b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ -b^{38, 21}_0) c in CNF: c -b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ -p_760 ∨ -b^{38, 21}_2 c -b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ -p_760 ∨ -b^{38, 21}_1 c -b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ -p_760 ∨ -b^{38, 21}_0 c in DIMACS: -15926 15927 -15928 -760 -15929 0 -15926 15927 -15928 -760 -15930 0 -15926 15927 -15928 -760 -15931 0 c 0+1 --> 1 c (-b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ -b^{38, 20}_0 ∧ p_760) -> (-b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ b^{38, 21}_0) c in CNF: c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ -p_760 ∨ -b^{38, 21}_2 c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ -p_760 ∨ -b^{38, 21}_1 c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ -p_760 ∨ b^{38, 21}_0 c in DIMACS: 15926 15927 15928 -760 -15929 0 15926 15927 15928 -760 -15930 0 15926 15927 15928 -760 15931 0 c 1+1 --> 2 c (-b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ b^{38, 20}_0 ∧ p_760) -> (-b^{38, 21}_2 ∧ b^{38, 21}_1 ∧ -b^{38, 21}_0) c in CNF: c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ -p_760 ∨ -b^{38, 21}_2 c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ -p_760 ∨ b^{38, 21}_1 c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ -p_760 ∨ -b^{38, 21}_0 c in DIMACS: 15926 15927 -15928 -760 -15929 0 15926 15927 -15928 -760 15930 0 15926 15927 -15928 -760 -15931 0 c 2+1 --> break c (-b^{38, 20}_2 ∧ b^{38, 20}_1 ∧ -b^{38, 20}_0 ∧ p_760) -> break c in CNF: c b^{38, 20}_2 ∨ -b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ -p_760 ∨ break c in DIMACS: 15926 -15927 15928 -760 1162 0 c 2-1 --> 1 c (-b^{38, 20}_2 ∧ b^{38, 20}_1 ∧ -b^{38, 20}_0 ∧ -p_760) -> (-b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ b^{38, 21}_0) c in CNF: c b^{38, 20}_2 ∨ -b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ p_760 ∨ -b^{38, 21}_2 c b^{38, 20}_2 ∨ -b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ p_760 ∨ -b^{38, 21}_1 c b^{38, 20}_2 ∨ -b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ p_760 ∨ b^{38, 21}_0 c in DIMACS: 15926 -15927 15928 760 -15929 0 15926 -15927 15928 760 -15930 0 15926 -15927 15928 760 15931 0 c 1-1 --> 0 c (-b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ b^{38, 20}_0 ∧ -p_760) -> (-b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ -b^{38, 21}_0) c in CNF: c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ p_760 ∨ -b^{38, 21}_2 c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ p_760 ∨ -b^{38, 21}_1 c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ p_760 ∨ -b^{38, 21}_0 c in DIMACS: 15926 15927 -15928 760 -15929 0 15926 15927 -15928 760 -15930 0 15926 15927 -15928 760 -15931 0 c 0-1 --> -1 c (-b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ -b^{38, 20}_0 ∧ -p_760) -> ( b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ b^{38, 21}_0) c in CNF: c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ p_760 ∨ b^{38, 21}_2 c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ p_760 ∨ -b^{38, 21}_1 c b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ p_760 ∨ b^{38, 21}_0 c in DIMACS: 15926 15927 15928 760 15929 0 15926 15927 15928 760 -15930 0 15926 15927 15928 760 15931 0 c -1-1 --> -2 c ( b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ b^{38, 20}_0 ∧ -p_760) -> ( b^{38, 21}_2 ∧ b^{38, 21}_1 ∧ -b^{38, 21}_0) c in CNF: c -b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ p_760 ∨ b^{38, 21}_2 c -b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ p_760 ∨ b^{38, 21}_1 c -b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ p_760 ∨ -b^{38, 21}_0 c in DIMACS: -15926 15927 -15928 760 15929 0 -15926 15927 -15928 760 15930 0 -15926 15927 -15928 760 -15931 0 c -2-1 --> break c ( b^{38, 20}_2 ∧ b^{38, 20}_1 ∧ -b^{38, 20}_0 ∧ -p_760) -> break c in CNF: c -b^{38, 20}_2 ∨ -b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ p_760 ∨ break c in DIMACS: -15926 -15927 15928 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 20}_2 ∧ -b^{38, 20}_1 ∧ -b^{38, 20}_0 ∧ true) c in CNF: c -b^{38, 20}_2 ∨ b^{38, 20}_1 ∨ b^{38, 20}_0 ∨ false c in DIMACS: -15926 15927 15928 0 c 3 does not represent an automaton state. c -(-b^{38, 20}_2 ∧ b^{38, 20}_1 ∧ b^{38, 20}_0 ∧ true) c in CNF: c b^{38, 20}_2 ∨ -b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ false c in DIMACS: 15926 -15927 -15928 0 c -3 does not represent an automaton state. c -( b^{38, 20}_2 ∧ b^{38, 20}_1 ∧ b^{38, 20}_0 ∧ true) c in CNF: c -b^{38, 20}_2 ∨ -b^{38, 20}_1 ∨ -b^{38, 20}_0 ∨ false c in DIMACS: -15926 -15927 -15928 0 c i = 21 c -2+1 --> -1 c ( b^{38, 21}_2 ∧ b^{38, 21}_1 ∧ -b^{38, 21}_0 ∧ p_798) -> ( b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ b^{38, 22}_0) c in CNF: c -b^{38, 21}_2 ∨ -b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ -p_798 ∨ b^{38, 22}_2 c -b^{38, 21}_2 ∨ -b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ -p_798 ∨ -b^{38, 22}_1 c -b^{38, 21}_2 ∨ -b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ -p_798 ∨ b^{38, 22}_0 c in DIMACS: -15929 -15930 15931 -798 15932 0 -15929 -15930 15931 -798 -15933 0 -15929 -15930 15931 -798 15934 0 c -1+1 --> 0 c ( b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ b^{38, 21}_0 ∧ p_798) -> (-b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ -b^{38, 22}_0) c in CNF: c -b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ -p_798 ∨ -b^{38, 22}_2 c -b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ -p_798 ∨ -b^{38, 22}_1 c -b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ -p_798 ∨ -b^{38, 22}_0 c in DIMACS: -15929 15930 -15931 -798 -15932 0 -15929 15930 -15931 -798 -15933 0 -15929 15930 -15931 -798 -15934 0 c 0+1 --> 1 c (-b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ -b^{38, 21}_0 ∧ p_798) -> (-b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ b^{38, 22}_0) c in CNF: c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ -p_798 ∨ -b^{38, 22}_2 c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ -p_798 ∨ -b^{38, 22}_1 c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ -p_798 ∨ b^{38, 22}_0 c in DIMACS: 15929 15930 15931 -798 -15932 0 15929 15930 15931 -798 -15933 0 15929 15930 15931 -798 15934 0 c 1+1 --> 2 c (-b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ b^{38, 21}_0 ∧ p_798) -> (-b^{38, 22}_2 ∧ b^{38, 22}_1 ∧ -b^{38, 22}_0) c in CNF: c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ -p_798 ∨ -b^{38, 22}_2 c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ -p_798 ∨ b^{38, 22}_1 c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ -p_798 ∨ -b^{38, 22}_0 c in DIMACS: 15929 15930 -15931 -798 -15932 0 15929 15930 -15931 -798 15933 0 15929 15930 -15931 -798 -15934 0 c 2+1 --> break c (-b^{38, 21}_2 ∧ b^{38, 21}_1 ∧ -b^{38, 21}_0 ∧ p_798) -> break c in CNF: c b^{38, 21}_2 ∨ -b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ -p_798 ∨ break c in DIMACS: 15929 -15930 15931 -798 1162 0 c 2-1 --> 1 c (-b^{38, 21}_2 ∧ b^{38, 21}_1 ∧ -b^{38, 21}_0 ∧ -p_798) -> (-b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ b^{38, 22}_0) c in CNF: c b^{38, 21}_2 ∨ -b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ p_798 ∨ -b^{38, 22}_2 c b^{38, 21}_2 ∨ -b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ p_798 ∨ -b^{38, 22}_1 c b^{38, 21}_2 ∨ -b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ p_798 ∨ b^{38, 22}_0 c in DIMACS: 15929 -15930 15931 798 -15932 0 15929 -15930 15931 798 -15933 0 15929 -15930 15931 798 15934 0 c 1-1 --> 0 c (-b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ b^{38, 21}_0 ∧ -p_798) -> (-b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ -b^{38, 22}_0) c in CNF: c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ p_798 ∨ -b^{38, 22}_2 c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ p_798 ∨ -b^{38, 22}_1 c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ p_798 ∨ -b^{38, 22}_0 c in DIMACS: 15929 15930 -15931 798 -15932 0 15929 15930 -15931 798 -15933 0 15929 15930 -15931 798 -15934 0 c 0-1 --> -1 c (-b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ -b^{38, 21}_0 ∧ -p_798) -> ( b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ b^{38, 22}_0) c in CNF: c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ p_798 ∨ b^{38, 22}_2 c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ p_798 ∨ -b^{38, 22}_1 c b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ p_798 ∨ b^{38, 22}_0 c in DIMACS: 15929 15930 15931 798 15932 0 15929 15930 15931 798 -15933 0 15929 15930 15931 798 15934 0 c -1-1 --> -2 c ( b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ b^{38, 21}_0 ∧ -p_798) -> ( b^{38, 22}_2 ∧ b^{38, 22}_1 ∧ -b^{38, 22}_0) c in CNF: c -b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ p_798 ∨ b^{38, 22}_2 c -b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ p_798 ∨ b^{38, 22}_1 c -b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ p_798 ∨ -b^{38, 22}_0 c in DIMACS: -15929 15930 -15931 798 15932 0 -15929 15930 -15931 798 15933 0 -15929 15930 -15931 798 -15934 0 c -2-1 --> break c ( b^{38, 21}_2 ∧ b^{38, 21}_1 ∧ -b^{38, 21}_0 ∧ -p_798) -> break c in CNF: c -b^{38, 21}_2 ∨ -b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ p_798 ∨ break c in DIMACS: -15929 -15930 15931 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 21}_2 ∧ -b^{38, 21}_1 ∧ -b^{38, 21}_0 ∧ true) c in CNF: c -b^{38, 21}_2 ∨ b^{38, 21}_1 ∨ b^{38, 21}_0 ∨ false c in DIMACS: -15929 15930 15931 0 c 3 does not represent an automaton state. c -(-b^{38, 21}_2 ∧ b^{38, 21}_1 ∧ b^{38, 21}_0 ∧ true) c in CNF: c b^{38, 21}_2 ∨ -b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ false c in DIMACS: 15929 -15930 -15931 0 c -3 does not represent an automaton state. c -( b^{38, 21}_2 ∧ b^{38, 21}_1 ∧ b^{38, 21}_0 ∧ true) c in CNF: c -b^{38, 21}_2 ∨ -b^{38, 21}_1 ∨ -b^{38, 21}_0 ∨ false c in DIMACS: -15929 -15930 -15931 0 c i = 22 c -2+1 --> -1 c ( b^{38, 22}_2 ∧ b^{38, 22}_1 ∧ -b^{38, 22}_0 ∧ p_836) -> ( b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ b^{38, 23}_0) c in CNF: c -b^{38, 22}_2 ∨ -b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ -p_836 ∨ b^{38, 23}_2 c -b^{38, 22}_2 ∨ -b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ -p_836 ∨ -b^{38, 23}_1 c -b^{38, 22}_2 ∨ -b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ -p_836 ∨ b^{38, 23}_0 c in DIMACS: -15932 -15933 15934 -836 15935 0 -15932 -15933 15934 -836 -15936 0 -15932 -15933 15934 -836 15937 0 c -1+1 --> 0 c ( b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ b^{38, 22}_0 ∧ p_836) -> (-b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ -b^{38, 23}_0) c in CNF: c -b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ -p_836 ∨ -b^{38, 23}_2 c -b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ -p_836 ∨ -b^{38, 23}_1 c -b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ -p_836 ∨ -b^{38, 23}_0 c in DIMACS: -15932 15933 -15934 -836 -15935 0 -15932 15933 -15934 -836 -15936 0 -15932 15933 -15934 -836 -15937 0 c 0+1 --> 1 c (-b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ -b^{38, 22}_0 ∧ p_836) -> (-b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ b^{38, 23}_0) c in CNF: c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ -p_836 ∨ -b^{38, 23}_2 c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ -p_836 ∨ -b^{38, 23}_1 c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ -p_836 ∨ b^{38, 23}_0 c in DIMACS: 15932 15933 15934 -836 -15935 0 15932 15933 15934 -836 -15936 0 15932 15933 15934 -836 15937 0 c 1+1 --> 2 c (-b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ b^{38, 22}_0 ∧ p_836) -> (-b^{38, 23}_2 ∧ b^{38, 23}_1 ∧ -b^{38, 23}_0) c in CNF: c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ -p_836 ∨ -b^{38, 23}_2 c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ -p_836 ∨ b^{38, 23}_1 c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ -p_836 ∨ -b^{38, 23}_0 c in DIMACS: 15932 15933 -15934 -836 -15935 0 15932 15933 -15934 -836 15936 0 15932 15933 -15934 -836 -15937 0 c 2+1 --> break c (-b^{38, 22}_2 ∧ b^{38, 22}_1 ∧ -b^{38, 22}_0 ∧ p_836) -> break c in CNF: c b^{38, 22}_2 ∨ -b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ -p_836 ∨ break c in DIMACS: 15932 -15933 15934 -836 1162 0 c 2-1 --> 1 c (-b^{38, 22}_2 ∧ b^{38, 22}_1 ∧ -b^{38, 22}_0 ∧ -p_836) -> (-b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ b^{38, 23}_0) c in CNF: c b^{38, 22}_2 ∨ -b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ p_836 ∨ -b^{38, 23}_2 c b^{38, 22}_2 ∨ -b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ p_836 ∨ -b^{38, 23}_1 c b^{38, 22}_2 ∨ -b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ p_836 ∨ b^{38, 23}_0 c in DIMACS: 15932 -15933 15934 836 -15935 0 15932 -15933 15934 836 -15936 0 15932 -15933 15934 836 15937 0 c 1-1 --> 0 c (-b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ b^{38, 22}_0 ∧ -p_836) -> (-b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ -b^{38, 23}_0) c in CNF: c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ p_836 ∨ -b^{38, 23}_2 c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ p_836 ∨ -b^{38, 23}_1 c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ p_836 ∨ -b^{38, 23}_0 c in DIMACS: 15932 15933 -15934 836 -15935 0 15932 15933 -15934 836 -15936 0 15932 15933 -15934 836 -15937 0 c 0-1 --> -1 c (-b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ -b^{38, 22}_0 ∧ -p_836) -> ( b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ b^{38, 23}_0) c in CNF: c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ p_836 ∨ b^{38, 23}_2 c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ p_836 ∨ -b^{38, 23}_1 c b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ p_836 ∨ b^{38, 23}_0 c in DIMACS: 15932 15933 15934 836 15935 0 15932 15933 15934 836 -15936 0 15932 15933 15934 836 15937 0 c -1-1 --> -2 c ( b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ b^{38, 22}_0 ∧ -p_836) -> ( b^{38, 23}_2 ∧ b^{38, 23}_1 ∧ -b^{38, 23}_0) c in CNF: c -b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ p_836 ∨ b^{38, 23}_2 c -b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ p_836 ∨ b^{38, 23}_1 c -b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ p_836 ∨ -b^{38, 23}_0 c in DIMACS: -15932 15933 -15934 836 15935 0 -15932 15933 -15934 836 15936 0 -15932 15933 -15934 836 -15937 0 c -2-1 --> break c ( b^{38, 22}_2 ∧ b^{38, 22}_1 ∧ -b^{38, 22}_0 ∧ -p_836) -> break c in CNF: c -b^{38, 22}_2 ∨ -b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ p_836 ∨ break c in DIMACS: -15932 -15933 15934 836 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 22}_2 ∧ -b^{38, 22}_1 ∧ -b^{38, 22}_0 ∧ true) c in CNF: c -b^{38, 22}_2 ∨ b^{38, 22}_1 ∨ b^{38, 22}_0 ∨ false c in DIMACS: -15932 15933 15934 0 c 3 does not represent an automaton state. c -(-b^{38, 22}_2 ∧ b^{38, 22}_1 ∧ b^{38, 22}_0 ∧ true) c in CNF: c b^{38, 22}_2 ∨ -b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ false c in DIMACS: 15932 -15933 -15934 0 c -3 does not represent an automaton state. c -( b^{38, 22}_2 ∧ b^{38, 22}_1 ∧ b^{38, 22}_0 ∧ true) c in CNF: c -b^{38, 22}_2 ∨ -b^{38, 22}_1 ∨ -b^{38, 22}_0 ∨ false c in DIMACS: -15932 -15933 -15934 0 c i = 23 c -2+1 --> -1 c ( b^{38, 23}_2 ∧ b^{38, 23}_1 ∧ -b^{38, 23}_0 ∧ p_874) -> ( b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ b^{38, 24}_0) c in CNF: c -b^{38, 23}_2 ∨ -b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ -p_874 ∨ b^{38, 24}_2 c -b^{38, 23}_2 ∨ -b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ -p_874 ∨ -b^{38, 24}_1 c -b^{38, 23}_2 ∨ -b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ -p_874 ∨ b^{38, 24}_0 c in DIMACS: -15935 -15936 15937 -874 15938 0 -15935 -15936 15937 -874 -15939 0 -15935 -15936 15937 -874 15940 0 c -1+1 --> 0 c ( b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ b^{38, 23}_0 ∧ p_874) -> (-b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ -b^{38, 24}_0) c in CNF: c -b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ -p_874 ∨ -b^{38, 24}_2 c -b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ -p_874 ∨ -b^{38, 24}_1 c -b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ -p_874 ∨ -b^{38, 24}_0 c in DIMACS: -15935 15936 -15937 -874 -15938 0 -15935 15936 -15937 -874 -15939 0 -15935 15936 -15937 -874 -15940 0 c 0+1 --> 1 c (-b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ -b^{38, 23}_0 ∧ p_874) -> (-b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ b^{38, 24}_0) c in CNF: c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ -p_874 ∨ -b^{38, 24}_2 c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ -p_874 ∨ -b^{38, 24}_1 c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ -p_874 ∨ b^{38, 24}_0 c in DIMACS: 15935 15936 15937 -874 -15938 0 15935 15936 15937 -874 -15939 0 15935 15936 15937 -874 15940 0 c 1+1 --> 2 c (-b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ b^{38, 23}_0 ∧ p_874) -> (-b^{38, 24}_2 ∧ b^{38, 24}_1 ∧ -b^{38, 24}_0) c in CNF: c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ -p_874 ∨ -b^{38, 24}_2 c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ -p_874 ∨ b^{38, 24}_1 c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ -p_874 ∨ -b^{38, 24}_0 c in DIMACS: 15935 15936 -15937 -874 -15938 0 15935 15936 -15937 -874 15939 0 15935 15936 -15937 -874 -15940 0 c 2+1 --> break c (-b^{38, 23}_2 ∧ b^{38, 23}_1 ∧ -b^{38, 23}_0 ∧ p_874) -> break c in CNF: c b^{38, 23}_2 ∨ -b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ -p_874 ∨ break c in DIMACS: 15935 -15936 15937 -874 1162 0 c 2-1 --> 1 c (-b^{38, 23}_2 ∧ b^{38, 23}_1 ∧ -b^{38, 23}_0 ∧ -p_874) -> (-b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ b^{38, 24}_0) c in CNF: c b^{38, 23}_2 ∨ -b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ p_874 ∨ -b^{38, 24}_2 c b^{38, 23}_2 ∨ -b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ p_874 ∨ -b^{38, 24}_1 c b^{38, 23}_2 ∨ -b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ p_874 ∨ b^{38, 24}_0 c in DIMACS: 15935 -15936 15937 874 -15938 0 15935 -15936 15937 874 -15939 0 15935 -15936 15937 874 15940 0 c 1-1 --> 0 c (-b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ b^{38, 23}_0 ∧ -p_874) -> (-b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ -b^{38, 24}_0) c in CNF: c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ p_874 ∨ -b^{38, 24}_2 c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ p_874 ∨ -b^{38, 24}_1 c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ p_874 ∨ -b^{38, 24}_0 c in DIMACS: 15935 15936 -15937 874 -15938 0 15935 15936 -15937 874 -15939 0 15935 15936 -15937 874 -15940 0 c 0-1 --> -1 c (-b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ -b^{38, 23}_0 ∧ -p_874) -> ( b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ b^{38, 24}_0) c in CNF: c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ p_874 ∨ b^{38, 24}_2 c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ p_874 ∨ -b^{38, 24}_1 c b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ p_874 ∨ b^{38, 24}_0 c in DIMACS: 15935 15936 15937 874 15938 0 15935 15936 15937 874 -15939 0 15935 15936 15937 874 15940 0 c -1-1 --> -2 c ( b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ b^{38, 23}_0 ∧ -p_874) -> ( b^{38, 24}_2 ∧ b^{38, 24}_1 ∧ -b^{38, 24}_0) c in CNF: c -b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ p_874 ∨ b^{38, 24}_2 c -b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ p_874 ∨ b^{38, 24}_1 c -b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ p_874 ∨ -b^{38, 24}_0 c in DIMACS: -15935 15936 -15937 874 15938 0 -15935 15936 -15937 874 15939 0 -15935 15936 -15937 874 -15940 0 c -2-1 --> break c ( b^{38, 23}_2 ∧ b^{38, 23}_1 ∧ -b^{38, 23}_0 ∧ -p_874) -> break c in CNF: c -b^{38, 23}_2 ∨ -b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ p_874 ∨ break c in DIMACS: -15935 -15936 15937 874 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 23}_2 ∧ -b^{38, 23}_1 ∧ -b^{38, 23}_0 ∧ true) c in CNF: c -b^{38, 23}_2 ∨ b^{38, 23}_1 ∨ b^{38, 23}_0 ∨ false c in DIMACS: -15935 15936 15937 0 c 3 does not represent an automaton state. c -(-b^{38, 23}_2 ∧ b^{38, 23}_1 ∧ b^{38, 23}_0 ∧ true) c in CNF: c b^{38, 23}_2 ∨ -b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ false c in DIMACS: 15935 -15936 -15937 0 c -3 does not represent an automaton state. c -( b^{38, 23}_2 ∧ b^{38, 23}_1 ∧ b^{38, 23}_0 ∧ true) c in CNF: c -b^{38, 23}_2 ∨ -b^{38, 23}_1 ∨ -b^{38, 23}_0 ∨ false c in DIMACS: -15935 -15936 -15937 0 c i = 24 c -2+1 --> -1 c ( b^{38, 24}_2 ∧ b^{38, 24}_1 ∧ -b^{38, 24}_0 ∧ p_912) -> ( b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ b^{38, 25}_0) c in CNF: c -b^{38, 24}_2 ∨ -b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ -p_912 ∨ b^{38, 25}_2 c -b^{38, 24}_2 ∨ -b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ -p_912 ∨ -b^{38, 25}_1 c -b^{38, 24}_2 ∨ -b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ -p_912 ∨ b^{38, 25}_0 c in DIMACS: -15938 -15939 15940 -912 15941 0 -15938 -15939 15940 -912 -15942 0 -15938 -15939 15940 -912 15943 0 c -1+1 --> 0 c ( b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ b^{38, 24}_0 ∧ p_912) -> (-b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ -b^{38, 25}_0) c in CNF: c -b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ -p_912 ∨ -b^{38, 25}_2 c -b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ -p_912 ∨ -b^{38, 25}_1 c -b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ -p_912 ∨ -b^{38, 25}_0 c in DIMACS: -15938 15939 -15940 -912 -15941 0 -15938 15939 -15940 -912 -15942 0 -15938 15939 -15940 -912 -15943 0 c 0+1 --> 1 c (-b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ -b^{38, 24}_0 ∧ p_912) -> (-b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ b^{38, 25}_0) c in CNF: c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ -p_912 ∨ -b^{38, 25}_2 c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ -p_912 ∨ -b^{38, 25}_1 c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ -p_912 ∨ b^{38, 25}_0 c in DIMACS: 15938 15939 15940 -912 -15941 0 15938 15939 15940 -912 -15942 0 15938 15939 15940 -912 15943 0 c 1+1 --> 2 c (-b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ b^{38, 24}_0 ∧ p_912) -> (-b^{38, 25}_2 ∧ b^{38, 25}_1 ∧ -b^{38, 25}_0) c in CNF: c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ -p_912 ∨ -b^{38, 25}_2 c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ -p_912 ∨ b^{38, 25}_1 c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ -p_912 ∨ -b^{38, 25}_0 c in DIMACS: 15938 15939 -15940 -912 -15941 0 15938 15939 -15940 -912 15942 0 15938 15939 -15940 -912 -15943 0 c 2+1 --> break c (-b^{38, 24}_2 ∧ b^{38, 24}_1 ∧ -b^{38, 24}_0 ∧ p_912) -> break c in CNF: c b^{38, 24}_2 ∨ -b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ -p_912 ∨ break c in DIMACS: 15938 -15939 15940 -912 1162 0 c 2-1 --> 1 c (-b^{38, 24}_2 ∧ b^{38, 24}_1 ∧ -b^{38, 24}_0 ∧ -p_912) -> (-b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ b^{38, 25}_0) c in CNF: c b^{38, 24}_2 ∨ -b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ p_912 ∨ -b^{38, 25}_2 c b^{38, 24}_2 ∨ -b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ p_912 ∨ -b^{38, 25}_1 c b^{38, 24}_2 ∨ -b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ p_912 ∨ b^{38, 25}_0 c in DIMACS: 15938 -15939 15940 912 -15941 0 15938 -15939 15940 912 -15942 0 15938 -15939 15940 912 15943 0 c 1-1 --> 0 c (-b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ b^{38, 24}_0 ∧ -p_912) -> (-b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ -b^{38, 25}_0) c in CNF: c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ p_912 ∨ -b^{38, 25}_2 c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ p_912 ∨ -b^{38, 25}_1 c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ p_912 ∨ -b^{38, 25}_0 c in DIMACS: 15938 15939 -15940 912 -15941 0 15938 15939 -15940 912 -15942 0 15938 15939 -15940 912 -15943 0 c 0-1 --> -1 c (-b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ -b^{38, 24}_0 ∧ -p_912) -> ( b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ b^{38, 25}_0) c in CNF: c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ p_912 ∨ b^{38, 25}_2 c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ p_912 ∨ -b^{38, 25}_1 c b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ p_912 ∨ b^{38, 25}_0 c in DIMACS: 15938 15939 15940 912 15941 0 15938 15939 15940 912 -15942 0 15938 15939 15940 912 15943 0 c -1-1 --> -2 c ( b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ b^{38, 24}_0 ∧ -p_912) -> ( b^{38, 25}_2 ∧ b^{38, 25}_1 ∧ -b^{38, 25}_0) c in CNF: c -b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ p_912 ∨ b^{38, 25}_2 c -b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ p_912 ∨ b^{38, 25}_1 c -b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ p_912 ∨ -b^{38, 25}_0 c in DIMACS: -15938 15939 -15940 912 15941 0 -15938 15939 -15940 912 15942 0 -15938 15939 -15940 912 -15943 0 c -2-1 --> break c ( b^{38, 24}_2 ∧ b^{38, 24}_1 ∧ -b^{38, 24}_0 ∧ -p_912) -> break c in CNF: c -b^{38, 24}_2 ∨ -b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ p_912 ∨ break c in DIMACS: -15938 -15939 15940 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 24}_2 ∧ -b^{38, 24}_1 ∧ -b^{38, 24}_0 ∧ true) c in CNF: c -b^{38, 24}_2 ∨ b^{38, 24}_1 ∨ b^{38, 24}_0 ∨ false c in DIMACS: -15938 15939 15940 0 c 3 does not represent an automaton state. c -(-b^{38, 24}_2 ∧ b^{38, 24}_1 ∧ b^{38, 24}_0 ∧ true) c in CNF: c b^{38, 24}_2 ∨ -b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ false c in DIMACS: 15938 -15939 -15940 0 c -3 does not represent an automaton state. c -( b^{38, 24}_2 ∧ b^{38, 24}_1 ∧ b^{38, 24}_0 ∧ true) c in CNF: c -b^{38, 24}_2 ∨ -b^{38, 24}_1 ∨ -b^{38, 24}_0 ∨ false c in DIMACS: -15938 -15939 -15940 0 c i = 25 c -2+1 --> -1 c ( b^{38, 25}_2 ∧ b^{38, 25}_1 ∧ -b^{38, 25}_0 ∧ p_950) -> ( b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ b^{38, 26}_0) c in CNF: c -b^{38, 25}_2 ∨ -b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ -p_950 ∨ b^{38, 26}_2 c -b^{38, 25}_2 ∨ -b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ -p_950 ∨ -b^{38, 26}_1 c -b^{38, 25}_2 ∨ -b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ -p_950 ∨ b^{38, 26}_0 c in DIMACS: -15941 -15942 15943 -950 15944 0 -15941 -15942 15943 -950 -15945 0 -15941 -15942 15943 -950 15946 0 c -1+1 --> 0 c ( b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ b^{38, 25}_0 ∧ p_950) -> (-b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ -b^{38, 26}_0) c in CNF: c -b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ -p_950 ∨ -b^{38, 26}_2 c -b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ -p_950 ∨ -b^{38, 26}_1 c -b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ -p_950 ∨ -b^{38, 26}_0 c in DIMACS: -15941 15942 -15943 -950 -15944 0 -15941 15942 -15943 -950 -15945 0 -15941 15942 -15943 -950 -15946 0 c 0+1 --> 1 c (-b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ -b^{38, 25}_0 ∧ p_950) -> (-b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ b^{38, 26}_0) c in CNF: c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ -p_950 ∨ -b^{38, 26}_2 c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ -p_950 ∨ -b^{38, 26}_1 c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ -p_950 ∨ b^{38, 26}_0 c in DIMACS: 15941 15942 15943 -950 -15944 0 15941 15942 15943 -950 -15945 0 15941 15942 15943 -950 15946 0 c 1+1 --> 2 c (-b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ b^{38, 25}_0 ∧ p_950) -> (-b^{38, 26}_2 ∧ b^{38, 26}_1 ∧ -b^{38, 26}_0) c in CNF: c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ -p_950 ∨ -b^{38, 26}_2 c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ -p_950 ∨ b^{38, 26}_1 c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ -p_950 ∨ -b^{38, 26}_0 c in DIMACS: 15941 15942 -15943 -950 -15944 0 15941 15942 -15943 -950 15945 0 15941 15942 -15943 -950 -15946 0 c 2+1 --> break c (-b^{38, 25}_2 ∧ b^{38, 25}_1 ∧ -b^{38, 25}_0 ∧ p_950) -> break c in CNF: c b^{38, 25}_2 ∨ -b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ -p_950 ∨ break c in DIMACS: 15941 -15942 15943 -950 1162 0 c 2-1 --> 1 c (-b^{38, 25}_2 ∧ b^{38, 25}_1 ∧ -b^{38, 25}_0 ∧ -p_950) -> (-b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ b^{38, 26}_0) c in CNF: c b^{38, 25}_2 ∨ -b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ p_950 ∨ -b^{38, 26}_2 c b^{38, 25}_2 ∨ -b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ p_950 ∨ -b^{38, 26}_1 c b^{38, 25}_2 ∨ -b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ p_950 ∨ b^{38, 26}_0 c in DIMACS: 15941 -15942 15943 950 -15944 0 15941 -15942 15943 950 -15945 0 15941 -15942 15943 950 15946 0 c 1-1 --> 0 c (-b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ b^{38, 25}_0 ∧ -p_950) -> (-b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ -b^{38, 26}_0) c in CNF: c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ p_950 ∨ -b^{38, 26}_2 c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ p_950 ∨ -b^{38, 26}_1 c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ p_950 ∨ -b^{38, 26}_0 c in DIMACS: 15941 15942 -15943 950 -15944 0 15941 15942 -15943 950 -15945 0 15941 15942 -15943 950 -15946 0 c 0-1 --> -1 c (-b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ -b^{38, 25}_0 ∧ -p_950) -> ( b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ b^{38, 26}_0) c in CNF: c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ p_950 ∨ b^{38, 26}_2 c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ p_950 ∨ -b^{38, 26}_1 c b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ p_950 ∨ b^{38, 26}_0 c in DIMACS: 15941 15942 15943 950 15944 0 15941 15942 15943 950 -15945 0 15941 15942 15943 950 15946 0 c -1-1 --> -2 c ( b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ b^{38, 25}_0 ∧ -p_950) -> ( b^{38, 26}_2 ∧ b^{38, 26}_1 ∧ -b^{38, 26}_0) c in CNF: c -b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ p_950 ∨ b^{38, 26}_2 c -b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ p_950 ∨ b^{38, 26}_1 c -b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ p_950 ∨ -b^{38, 26}_0 c in DIMACS: -15941 15942 -15943 950 15944 0 -15941 15942 -15943 950 15945 0 -15941 15942 -15943 950 -15946 0 c -2-1 --> break c ( b^{38, 25}_2 ∧ b^{38, 25}_1 ∧ -b^{38, 25}_0 ∧ -p_950) -> break c in CNF: c -b^{38, 25}_2 ∨ -b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ p_950 ∨ break c in DIMACS: -15941 -15942 15943 950 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 25}_2 ∧ -b^{38, 25}_1 ∧ -b^{38, 25}_0 ∧ true) c in CNF: c -b^{38, 25}_2 ∨ b^{38, 25}_1 ∨ b^{38, 25}_0 ∨ false c in DIMACS: -15941 15942 15943 0 c 3 does not represent an automaton state. c -(-b^{38, 25}_2 ∧ b^{38, 25}_1 ∧ b^{38, 25}_0 ∧ true) c in CNF: c b^{38, 25}_2 ∨ -b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ false c in DIMACS: 15941 -15942 -15943 0 c -3 does not represent an automaton state. c -( b^{38, 25}_2 ∧ b^{38, 25}_1 ∧ b^{38, 25}_0 ∧ true) c in CNF: c -b^{38, 25}_2 ∨ -b^{38, 25}_1 ∨ -b^{38, 25}_0 ∨ false c in DIMACS: -15941 -15942 -15943 0 c i = 26 c -2+1 --> -1 c ( b^{38, 26}_2 ∧ b^{38, 26}_1 ∧ -b^{38, 26}_0 ∧ p_988) -> ( b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ b^{38, 27}_0) c in CNF: c -b^{38, 26}_2 ∨ -b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ -p_988 ∨ b^{38, 27}_2 c -b^{38, 26}_2 ∨ -b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ -p_988 ∨ -b^{38, 27}_1 c -b^{38, 26}_2 ∨ -b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ -p_988 ∨ b^{38, 27}_0 c in DIMACS: -15944 -15945 15946 -988 15947 0 -15944 -15945 15946 -988 -15948 0 -15944 -15945 15946 -988 15949 0 c -1+1 --> 0 c ( b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ b^{38, 26}_0 ∧ p_988) -> (-b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ -b^{38, 27}_0) c in CNF: c -b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ -p_988 ∨ -b^{38, 27}_2 c -b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ -p_988 ∨ -b^{38, 27}_1 c -b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ -p_988 ∨ -b^{38, 27}_0 c in DIMACS: -15944 15945 -15946 -988 -15947 0 -15944 15945 -15946 -988 -15948 0 -15944 15945 -15946 -988 -15949 0 c 0+1 --> 1 c (-b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ -b^{38, 26}_0 ∧ p_988) -> (-b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ b^{38, 27}_0) c in CNF: c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ -p_988 ∨ -b^{38, 27}_2 c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ -p_988 ∨ -b^{38, 27}_1 c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ -p_988 ∨ b^{38, 27}_0 c in DIMACS: 15944 15945 15946 -988 -15947 0 15944 15945 15946 -988 -15948 0 15944 15945 15946 -988 15949 0 c 1+1 --> 2 c (-b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ b^{38, 26}_0 ∧ p_988) -> (-b^{38, 27}_2 ∧ b^{38, 27}_1 ∧ -b^{38, 27}_0) c in CNF: c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ -p_988 ∨ -b^{38, 27}_2 c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ -p_988 ∨ b^{38, 27}_1 c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ -p_988 ∨ -b^{38, 27}_0 c in DIMACS: 15944 15945 -15946 -988 -15947 0 15944 15945 -15946 -988 15948 0 15944 15945 -15946 -988 -15949 0 c 2+1 --> break c (-b^{38, 26}_2 ∧ b^{38, 26}_1 ∧ -b^{38, 26}_0 ∧ p_988) -> break c in CNF: c b^{38, 26}_2 ∨ -b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ -p_988 ∨ break c in DIMACS: 15944 -15945 15946 -988 1162 0 c 2-1 --> 1 c (-b^{38, 26}_2 ∧ b^{38, 26}_1 ∧ -b^{38, 26}_0 ∧ -p_988) -> (-b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ b^{38, 27}_0) c in CNF: c b^{38, 26}_2 ∨ -b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ p_988 ∨ -b^{38, 27}_2 c b^{38, 26}_2 ∨ -b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ p_988 ∨ -b^{38, 27}_1 c b^{38, 26}_2 ∨ -b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ p_988 ∨ b^{38, 27}_0 c in DIMACS: 15944 -15945 15946 988 -15947 0 15944 -15945 15946 988 -15948 0 15944 -15945 15946 988 15949 0 c 1-1 --> 0 c (-b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ b^{38, 26}_0 ∧ -p_988) -> (-b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ -b^{38, 27}_0) c in CNF: c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ p_988 ∨ -b^{38, 27}_2 c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ p_988 ∨ -b^{38, 27}_1 c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ p_988 ∨ -b^{38, 27}_0 c in DIMACS: 15944 15945 -15946 988 -15947 0 15944 15945 -15946 988 -15948 0 15944 15945 -15946 988 -15949 0 c 0-1 --> -1 c (-b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ -b^{38, 26}_0 ∧ -p_988) -> ( b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ b^{38, 27}_0) c in CNF: c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ p_988 ∨ b^{38, 27}_2 c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ p_988 ∨ -b^{38, 27}_1 c b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ p_988 ∨ b^{38, 27}_0 c in DIMACS: 15944 15945 15946 988 15947 0 15944 15945 15946 988 -15948 0 15944 15945 15946 988 15949 0 c -1-1 --> -2 c ( b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ b^{38, 26}_0 ∧ -p_988) -> ( b^{38, 27}_2 ∧ b^{38, 27}_1 ∧ -b^{38, 27}_0) c in CNF: c -b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ p_988 ∨ b^{38, 27}_2 c -b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ p_988 ∨ b^{38, 27}_1 c -b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ p_988 ∨ -b^{38, 27}_0 c in DIMACS: -15944 15945 -15946 988 15947 0 -15944 15945 -15946 988 15948 0 -15944 15945 -15946 988 -15949 0 c -2-1 --> break c ( b^{38, 26}_2 ∧ b^{38, 26}_1 ∧ -b^{38, 26}_0 ∧ -p_988) -> break c in CNF: c -b^{38, 26}_2 ∨ -b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ p_988 ∨ break c in DIMACS: -15944 -15945 15946 988 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 26}_2 ∧ -b^{38, 26}_1 ∧ -b^{38, 26}_0 ∧ true) c in CNF: c -b^{38, 26}_2 ∨ b^{38, 26}_1 ∨ b^{38, 26}_0 ∨ false c in DIMACS: -15944 15945 15946 0 c 3 does not represent an automaton state. c -(-b^{38, 26}_2 ∧ b^{38, 26}_1 ∧ b^{38, 26}_0 ∧ true) c in CNF: c b^{38, 26}_2 ∨ -b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ false c in DIMACS: 15944 -15945 -15946 0 c -3 does not represent an automaton state. c -( b^{38, 26}_2 ∧ b^{38, 26}_1 ∧ b^{38, 26}_0 ∧ true) c in CNF: c -b^{38, 26}_2 ∨ -b^{38, 26}_1 ∨ -b^{38, 26}_0 ∨ false c in DIMACS: -15944 -15945 -15946 0 c i = 27 c -2+1 --> -1 c ( b^{38, 27}_2 ∧ b^{38, 27}_1 ∧ -b^{38, 27}_0 ∧ p_1026) -> ( b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ b^{38, 28}_0) c in CNF: c -b^{38, 27}_2 ∨ -b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ -p_1026 ∨ b^{38, 28}_2 c -b^{38, 27}_2 ∨ -b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ -p_1026 ∨ -b^{38, 28}_1 c -b^{38, 27}_2 ∨ -b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ -p_1026 ∨ b^{38, 28}_0 c in DIMACS: -15947 -15948 15949 -1026 15950 0 -15947 -15948 15949 -1026 -15951 0 -15947 -15948 15949 -1026 15952 0 c -1+1 --> 0 c ( b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ b^{38, 27}_0 ∧ p_1026) -> (-b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ -b^{38, 28}_0) c in CNF: c -b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ -p_1026 ∨ -b^{38, 28}_2 c -b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ -p_1026 ∨ -b^{38, 28}_1 c -b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ -p_1026 ∨ -b^{38, 28}_0 c in DIMACS: -15947 15948 -15949 -1026 -15950 0 -15947 15948 -15949 -1026 -15951 0 -15947 15948 -15949 -1026 -15952 0 c 0+1 --> 1 c (-b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ -b^{38, 27}_0 ∧ p_1026) -> (-b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ b^{38, 28}_0) c in CNF: c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ -p_1026 ∨ -b^{38, 28}_2 c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ -p_1026 ∨ -b^{38, 28}_1 c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ -p_1026 ∨ b^{38, 28}_0 c in DIMACS: 15947 15948 15949 -1026 -15950 0 15947 15948 15949 -1026 -15951 0 15947 15948 15949 -1026 15952 0 c 1+1 --> 2 c (-b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ b^{38, 27}_0 ∧ p_1026) -> (-b^{38, 28}_2 ∧ b^{38, 28}_1 ∧ -b^{38, 28}_0) c in CNF: c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ -p_1026 ∨ -b^{38, 28}_2 c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ -p_1026 ∨ b^{38, 28}_1 c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ -p_1026 ∨ -b^{38, 28}_0 c in DIMACS: 15947 15948 -15949 -1026 -15950 0 15947 15948 -15949 -1026 15951 0 15947 15948 -15949 -1026 -15952 0 c 2+1 --> break c (-b^{38, 27}_2 ∧ b^{38, 27}_1 ∧ -b^{38, 27}_0 ∧ p_1026) -> break c in CNF: c b^{38, 27}_2 ∨ -b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ -p_1026 ∨ break c in DIMACS: 15947 -15948 15949 -1026 1162 0 c 2-1 --> 1 c (-b^{38, 27}_2 ∧ b^{38, 27}_1 ∧ -b^{38, 27}_0 ∧ -p_1026) -> (-b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ b^{38, 28}_0) c in CNF: c b^{38, 27}_2 ∨ -b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ p_1026 ∨ -b^{38, 28}_2 c b^{38, 27}_2 ∨ -b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ p_1026 ∨ -b^{38, 28}_1 c b^{38, 27}_2 ∨ -b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ p_1026 ∨ b^{38, 28}_0 c in DIMACS: 15947 -15948 15949 1026 -15950 0 15947 -15948 15949 1026 -15951 0 15947 -15948 15949 1026 15952 0 c 1-1 --> 0 c (-b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ b^{38, 27}_0 ∧ -p_1026) -> (-b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ -b^{38, 28}_0) c in CNF: c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ p_1026 ∨ -b^{38, 28}_2 c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ p_1026 ∨ -b^{38, 28}_1 c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ p_1026 ∨ -b^{38, 28}_0 c in DIMACS: 15947 15948 -15949 1026 -15950 0 15947 15948 -15949 1026 -15951 0 15947 15948 -15949 1026 -15952 0 c 0-1 --> -1 c (-b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ -b^{38, 27}_0 ∧ -p_1026) -> ( b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ b^{38, 28}_0) c in CNF: c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ p_1026 ∨ b^{38, 28}_2 c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ p_1026 ∨ -b^{38, 28}_1 c b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ p_1026 ∨ b^{38, 28}_0 c in DIMACS: 15947 15948 15949 1026 15950 0 15947 15948 15949 1026 -15951 0 15947 15948 15949 1026 15952 0 c -1-1 --> -2 c ( b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ b^{38, 27}_0 ∧ -p_1026) -> ( b^{38, 28}_2 ∧ b^{38, 28}_1 ∧ -b^{38, 28}_0) c in CNF: c -b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ p_1026 ∨ b^{38, 28}_2 c -b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ p_1026 ∨ b^{38, 28}_1 c -b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ p_1026 ∨ -b^{38, 28}_0 c in DIMACS: -15947 15948 -15949 1026 15950 0 -15947 15948 -15949 1026 15951 0 -15947 15948 -15949 1026 -15952 0 c -2-1 --> break c ( b^{38, 27}_2 ∧ b^{38, 27}_1 ∧ -b^{38, 27}_0 ∧ -p_1026) -> break c in CNF: c -b^{38, 27}_2 ∨ -b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ p_1026 ∨ break c in DIMACS: -15947 -15948 15949 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 27}_2 ∧ -b^{38, 27}_1 ∧ -b^{38, 27}_0 ∧ true) c in CNF: c -b^{38, 27}_2 ∨ b^{38, 27}_1 ∨ b^{38, 27}_0 ∨ false c in DIMACS: -15947 15948 15949 0 c 3 does not represent an automaton state. c -(-b^{38, 27}_2 ∧ b^{38, 27}_1 ∧ b^{38, 27}_0 ∧ true) c in CNF: c b^{38, 27}_2 ∨ -b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ false c in DIMACS: 15947 -15948 -15949 0 c -3 does not represent an automaton state. c -( b^{38, 27}_2 ∧ b^{38, 27}_1 ∧ b^{38, 27}_0 ∧ true) c in CNF: c -b^{38, 27}_2 ∨ -b^{38, 27}_1 ∨ -b^{38, 27}_0 ∨ false c in DIMACS: -15947 -15948 -15949 0 c i = 28 c -2+1 --> -1 c ( b^{38, 28}_2 ∧ b^{38, 28}_1 ∧ -b^{38, 28}_0 ∧ p_1064) -> ( b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ b^{38, 29}_0) c in CNF: c -b^{38, 28}_2 ∨ -b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ -p_1064 ∨ b^{38, 29}_2 c -b^{38, 28}_2 ∨ -b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ -p_1064 ∨ -b^{38, 29}_1 c -b^{38, 28}_2 ∨ -b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ -p_1064 ∨ b^{38, 29}_0 c in DIMACS: -15950 -15951 15952 -1064 15953 0 -15950 -15951 15952 -1064 -15954 0 -15950 -15951 15952 -1064 15955 0 c -1+1 --> 0 c ( b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ b^{38, 28}_0 ∧ p_1064) -> (-b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ -b^{38, 29}_0) c in CNF: c -b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ -p_1064 ∨ -b^{38, 29}_2 c -b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ -p_1064 ∨ -b^{38, 29}_1 c -b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ -p_1064 ∨ -b^{38, 29}_0 c in DIMACS: -15950 15951 -15952 -1064 -15953 0 -15950 15951 -15952 -1064 -15954 0 -15950 15951 -15952 -1064 -15955 0 c 0+1 --> 1 c (-b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ -b^{38, 28}_0 ∧ p_1064) -> (-b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ b^{38, 29}_0) c in CNF: c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ -p_1064 ∨ -b^{38, 29}_2 c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ -p_1064 ∨ -b^{38, 29}_1 c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ -p_1064 ∨ b^{38, 29}_0 c in DIMACS: 15950 15951 15952 -1064 -15953 0 15950 15951 15952 -1064 -15954 0 15950 15951 15952 -1064 15955 0 c 1+1 --> 2 c (-b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ b^{38, 28}_0 ∧ p_1064) -> (-b^{38, 29}_2 ∧ b^{38, 29}_1 ∧ -b^{38, 29}_0) c in CNF: c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ -p_1064 ∨ -b^{38, 29}_2 c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ -p_1064 ∨ b^{38, 29}_1 c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ -p_1064 ∨ -b^{38, 29}_0 c in DIMACS: 15950 15951 -15952 -1064 -15953 0 15950 15951 -15952 -1064 15954 0 15950 15951 -15952 -1064 -15955 0 c 2+1 --> break c (-b^{38, 28}_2 ∧ b^{38, 28}_1 ∧ -b^{38, 28}_0 ∧ p_1064) -> break c in CNF: c b^{38, 28}_2 ∨ -b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ -p_1064 ∨ break c in DIMACS: 15950 -15951 15952 -1064 1162 0 c 2-1 --> 1 c (-b^{38, 28}_2 ∧ b^{38, 28}_1 ∧ -b^{38, 28}_0 ∧ -p_1064) -> (-b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ b^{38, 29}_0) c in CNF: c b^{38, 28}_2 ∨ -b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ p_1064 ∨ -b^{38, 29}_2 c b^{38, 28}_2 ∨ -b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ p_1064 ∨ -b^{38, 29}_1 c b^{38, 28}_2 ∨ -b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ p_1064 ∨ b^{38, 29}_0 c in DIMACS: 15950 -15951 15952 1064 -15953 0 15950 -15951 15952 1064 -15954 0 15950 -15951 15952 1064 15955 0 c 1-1 --> 0 c (-b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ b^{38, 28}_0 ∧ -p_1064) -> (-b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ -b^{38, 29}_0) c in CNF: c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ p_1064 ∨ -b^{38, 29}_2 c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ p_1064 ∨ -b^{38, 29}_1 c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ p_1064 ∨ -b^{38, 29}_0 c in DIMACS: 15950 15951 -15952 1064 -15953 0 15950 15951 -15952 1064 -15954 0 15950 15951 -15952 1064 -15955 0 c 0-1 --> -1 c (-b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ -b^{38, 28}_0 ∧ -p_1064) -> ( b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ b^{38, 29}_0) c in CNF: c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ p_1064 ∨ b^{38, 29}_2 c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ p_1064 ∨ -b^{38, 29}_1 c b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ p_1064 ∨ b^{38, 29}_0 c in DIMACS: 15950 15951 15952 1064 15953 0 15950 15951 15952 1064 -15954 0 15950 15951 15952 1064 15955 0 c -1-1 --> -2 c ( b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ b^{38, 28}_0 ∧ -p_1064) -> ( b^{38, 29}_2 ∧ b^{38, 29}_1 ∧ -b^{38, 29}_0) c in CNF: c -b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ p_1064 ∨ b^{38, 29}_2 c -b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ p_1064 ∨ b^{38, 29}_1 c -b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ p_1064 ∨ -b^{38, 29}_0 c in DIMACS: -15950 15951 -15952 1064 15953 0 -15950 15951 -15952 1064 15954 0 -15950 15951 -15952 1064 -15955 0 c -2-1 --> break c ( b^{38, 28}_2 ∧ b^{38, 28}_1 ∧ -b^{38, 28}_0 ∧ -p_1064) -> break c in CNF: c -b^{38, 28}_2 ∨ -b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ p_1064 ∨ break c in DIMACS: -15950 -15951 15952 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 28}_2 ∧ -b^{38, 28}_1 ∧ -b^{38, 28}_0 ∧ true) c in CNF: c -b^{38, 28}_2 ∨ b^{38, 28}_1 ∨ b^{38, 28}_0 ∨ false c in DIMACS: -15950 15951 15952 0 c 3 does not represent an automaton state. c -(-b^{38, 28}_2 ∧ b^{38, 28}_1 ∧ b^{38, 28}_0 ∧ true) c in CNF: c b^{38, 28}_2 ∨ -b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ false c in DIMACS: 15950 -15951 -15952 0 c -3 does not represent an automaton state. c -( b^{38, 28}_2 ∧ b^{38, 28}_1 ∧ b^{38, 28}_0 ∧ true) c in CNF: c -b^{38, 28}_2 ∨ -b^{38, 28}_1 ∨ -b^{38, 28}_0 ∨ false c in DIMACS: -15950 -15951 -15952 0 c i = 29 c -2+1 --> -1 c ( b^{38, 29}_2 ∧ b^{38, 29}_1 ∧ -b^{38, 29}_0 ∧ p_1102) -> ( b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ b^{38, 30}_0) c in CNF: c -b^{38, 29}_2 ∨ -b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ -p_1102 ∨ b^{38, 30}_2 c -b^{38, 29}_2 ∨ -b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ -p_1102 ∨ -b^{38, 30}_1 c -b^{38, 29}_2 ∨ -b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ -p_1102 ∨ b^{38, 30}_0 c in DIMACS: -15953 -15954 15955 -1102 15956 0 -15953 -15954 15955 -1102 -15957 0 -15953 -15954 15955 -1102 15958 0 c -1+1 --> 0 c ( b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ b^{38, 29}_0 ∧ p_1102) -> (-b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ -b^{38, 30}_0) c in CNF: c -b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ -p_1102 ∨ -b^{38, 30}_2 c -b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ -p_1102 ∨ -b^{38, 30}_1 c -b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ -p_1102 ∨ -b^{38, 30}_0 c in DIMACS: -15953 15954 -15955 -1102 -15956 0 -15953 15954 -15955 -1102 -15957 0 -15953 15954 -15955 -1102 -15958 0 c 0+1 --> 1 c (-b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ -b^{38, 29}_0 ∧ p_1102) -> (-b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ b^{38, 30}_0) c in CNF: c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ -p_1102 ∨ -b^{38, 30}_2 c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ -p_1102 ∨ -b^{38, 30}_1 c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ -p_1102 ∨ b^{38, 30}_0 c in DIMACS: 15953 15954 15955 -1102 -15956 0 15953 15954 15955 -1102 -15957 0 15953 15954 15955 -1102 15958 0 c 1+1 --> 2 c (-b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ b^{38, 29}_0 ∧ p_1102) -> (-b^{38, 30}_2 ∧ b^{38, 30}_1 ∧ -b^{38, 30}_0) c in CNF: c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ -p_1102 ∨ -b^{38, 30}_2 c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ -p_1102 ∨ b^{38, 30}_1 c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ -p_1102 ∨ -b^{38, 30}_0 c in DIMACS: 15953 15954 -15955 -1102 -15956 0 15953 15954 -15955 -1102 15957 0 15953 15954 -15955 -1102 -15958 0 c 2+1 --> break c (-b^{38, 29}_2 ∧ b^{38, 29}_1 ∧ -b^{38, 29}_0 ∧ p_1102) -> break c in CNF: c b^{38, 29}_2 ∨ -b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ -p_1102 ∨ break c in DIMACS: 15953 -15954 15955 -1102 1162 0 c 2-1 --> 1 c (-b^{38, 29}_2 ∧ b^{38, 29}_1 ∧ -b^{38, 29}_0 ∧ -p_1102) -> (-b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ b^{38, 30}_0) c in CNF: c b^{38, 29}_2 ∨ -b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ p_1102 ∨ -b^{38, 30}_2 c b^{38, 29}_2 ∨ -b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ p_1102 ∨ -b^{38, 30}_1 c b^{38, 29}_2 ∨ -b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ p_1102 ∨ b^{38, 30}_0 c in DIMACS: 15953 -15954 15955 1102 -15956 0 15953 -15954 15955 1102 -15957 0 15953 -15954 15955 1102 15958 0 c 1-1 --> 0 c (-b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ b^{38, 29}_0 ∧ -p_1102) -> (-b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ -b^{38, 30}_0) c in CNF: c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ p_1102 ∨ -b^{38, 30}_2 c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ p_1102 ∨ -b^{38, 30}_1 c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ p_1102 ∨ -b^{38, 30}_0 c in DIMACS: 15953 15954 -15955 1102 -15956 0 15953 15954 -15955 1102 -15957 0 15953 15954 -15955 1102 -15958 0 c 0-1 --> -1 c (-b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ -b^{38, 29}_0 ∧ -p_1102) -> ( b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ b^{38, 30}_0) c in CNF: c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ p_1102 ∨ b^{38, 30}_2 c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ p_1102 ∨ -b^{38, 30}_1 c b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ p_1102 ∨ b^{38, 30}_0 c in DIMACS: 15953 15954 15955 1102 15956 0 15953 15954 15955 1102 -15957 0 15953 15954 15955 1102 15958 0 c -1-1 --> -2 c ( b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ b^{38, 29}_0 ∧ -p_1102) -> ( b^{38, 30}_2 ∧ b^{38, 30}_1 ∧ -b^{38, 30}_0) c in CNF: c -b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ p_1102 ∨ b^{38, 30}_2 c -b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ p_1102 ∨ b^{38, 30}_1 c -b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ p_1102 ∨ -b^{38, 30}_0 c in DIMACS: -15953 15954 -15955 1102 15956 0 -15953 15954 -15955 1102 15957 0 -15953 15954 -15955 1102 -15958 0 c -2-1 --> break c ( b^{38, 29}_2 ∧ b^{38, 29}_1 ∧ -b^{38, 29}_0 ∧ -p_1102) -> break c in CNF: c -b^{38, 29}_2 ∨ -b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ p_1102 ∨ break c in DIMACS: -15953 -15954 15955 1102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 29}_2 ∧ -b^{38, 29}_1 ∧ -b^{38, 29}_0 ∧ true) c in CNF: c -b^{38, 29}_2 ∨ b^{38, 29}_1 ∨ b^{38, 29}_0 ∨ false c in DIMACS: -15953 15954 15955 0 c 3 does not represent an automaton state. c -(-b^{38, 29}_2 ∧ b^{38, 29}_1 ∧ b^{38, 29}_0 ∧ true) c in CNF: c b^{38, 29}_2 ∨ -b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ false c in DIMACS: 15953 -15954 -15955 0 c -3 does not represent an automaton state. c -( b^{38, 29}_2 ∧ b^{38, 29}_1 ∧ b^{38, 29}_0 ∧ true) c in CNF: c -b^{38, 29}_2 ∨ -b^{38, 29}_1 ∨ -b^{38, 29}_0 ∨ false c in DIMACS: -15953 -15954 -15955 0 c i = 30 c -2+1 --> -1 c ( b^{38, 30}_2 ∧ b^{38, 30}_1 ∧ -b^{38, 30}_0 ∧ p_1140) -> ( b^{38, 31}_2 ∧ -b^{38, 31}_1 ∧ b^{38, 31}_0) c in CNF: c -b^{38, 30}_2 ∨ -b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ -p_1140 ∨ b^{38, 31}_2 c -b^{38, 30}_2 ∨ -b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ -p_1140 ∨ -b^{38, 31}_1 c -b^{38, 30}_2 ∨ -b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ -p_1140 ∨ b^{38, 31}_0 c in DIMACS: -15956 -15957 15958 -1140 15959 0 -15956 -15957 15958 -1140 -15960 0 -15956 -15957 15958 -1140 15961 0 c -1+1 --> 0 c ( b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ b^{38, 30}_0 ∧ p_1140) -> (-b^{38, 31}_2 ∧ -b^{38, 31}_1 ∧ -b^{38, 31}_0) c in CNF: c -b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ -p_1140 ∨ -b^{38, 31}_2 c -b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ -p_1140 ∨ -b^{38, 31}_1 c -b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ -p_1140 ∨ -b^{38, 31}_0 c in DIMACS: -15956 15957 -15958 -1140 -15959 0 -15956 15957 -15958 -1140 -15960 0 -15956 15957 -15958 -1140 -15961 0 c 0+1 --> 1 c (-b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ -b^{38, 30}_0 ∧ p_1140) -> (-b^{38, 31}_2 ∧ -b^{38, 31}_1 ∧ b^{38, 31}_0) c in CNF: c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ -p_1140 ∨ -b^{38, 31}_2 c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ -p_1140 ∨ -b^{38, 31}_1 c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ -p_1140 ∨ b^{38, 31}_0 c in DIMACS: 15956 15957 15958 -1140 -15959 0 15956 15957 15958 -1140 -15960 0 15956 15957 15958 -1140 15961 0 c 1+1 --> 2 c (-b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ b^{38, 30}_0 ∧ p_1140) -> (-b^{38, 31}_2 ∧ b^{38, 31}_1 ∧ -b^{38, 31}_0) c in CNF: c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ -p_1140 ∨ -b^{38, 31}_2 c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ -p_1140 ∨ b^{38, 31}_1 c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ -p_1140 ∨ -b^{38, 31}_0 c in DIMACS: 15956 15957 -15958 -1140 -15959 0 15956 15957 -15958 -1140 15960 0 15956 15957 -15958 -1140 -15961 0 c 2+1 --> break c (-b^{38, 30}_2 ∧ b^{38, 30}_1 ∧ -b^{38, 30}_0 ∧ p_1140) -> break c in CNF: c b^{38, 30}_2 ∨ -b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ -p_1140 ∨ break c in DIMACS: 15956 -15957 15958 -1140 1162 0 c 2-1 --> 1 c (-b^{38, 30}_2 ∧ b^{38, 30}_1 ∧ -b^{38, 30}_0 ∧ -p_1140) -> (-b^{38, 31}_2 ∧ -b^{38, 31}_1 ∧ b^{38, 31}_0) c in CNF: c b^{38, 30}_2 ∨ -b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ p_1140 ∨ -b^{38, 31}_2 c b^{38, 30}_2 ∨ -b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ p_1140 ∨ -b^{38, 31}_1 c b^{38, 30}_2 ∨ -b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ p_1140 ∨ b^{38, 31}_0 c in DIMACS: 15956 -15957 15958 1140 -15959 0 15956 -15957 15958 1140 -15960 0 15956 -15957 15958 1140 15961 0 c 1-1 --> 0 c (-b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ b^{38, 30}_0 ∧ -p_1140) -> (-b^{38, 31}_2 ∧ -b^{38, 31}_1 ∧ -b^{38, 31}_0) c in CNF: c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ p_1140 ∨ -b^{38, 31}_2 c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ p_1140 ∨ -b^{38, 31}_1 c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ p_1140 ∨ -b^{38, 31}_0 c in DIMACS: 15956 15957 -15958 1140 -15959 0 15956 15957 -15958 1140 -15960 0 15956 15957 -15958 1140 -15961 0 c 0-1 --> -1 c (-b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ -b^{38, 30}_0 ∧ -p_1140) -> ( b^{38, 31}_2 ∧ -b^{38, 31}_1 ∧ b^{38, 31}_0) c in CNF: c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ p_1140 ∨ b^{38, 31}_2 c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ p_1140 ∨ -b^{38, 31}_1 c b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ p_1140 ∨ b^{38, 31}_0 c in DIMACS: 15956 15957 15958 1140 15959 0 15956 15957 15958 1140 -15960 0 15956 15957 15958 1140 15961 0 c -1-1 --> -2 c ( b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ b^{38, 30}_0 ∧ -p_1140) -> ( b^{38, 31}_2 ∧ b^{38, 31}_1 ∧ -b^{38, 31}_0) c in CNF: c -b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ p_1140 ∨ b^{38, 31}_2 c -b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ p_1140 ∨ b^{38, 31}_1 c -b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ p_1140 ∨ -b^{38, 31}_0 c in DIMACS: -15956 15957 -15958 1140 15959 0 -15956 15957 -15958 1140 15960 0 -15956 15957 -15958 1140 -15961 0 c -2-1 --> break c ( b^{38, 30}_2 ∧ b^{38, 30}_1 ∧ -b^{38, 30}_0 ∧ -p_1140) -> break c in CNF: c -b^{38, 30}_2 ∨ -b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ p_1140 ∨ break c in DIMACS: -15956 -15957 15958 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{38, 30}_2 ∧ -b^{38, 30}_1 ∧ -b^{38, 30}_0 ∧ true) c in CNF: c -b^{38, 30}_2 ∨ b^{38, 30}_1 ∨ b^{38, 30}_0 ∨ false c in DIMACS: -15956 15957 15958 0 c 3 does not represent an automaton state. c -(-b^{38, 30}_2 ∧ b^{38, 30}_1 ∧ b^{38, 30}_0 ∧ true) c in CNF: c b^{38, 30}_2 ∨ -b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ false c in DIMACS: 15956 -15957 -15958 0 c -3 does not represent an automaton state. c -( b^{38, 30}_2 ∧ b^{38, 30}_1 ∧ b^{38, 30}_0 ∧ true) c in CNF: c -b^{38, 30}_2 ∨ -b^{38, 30}_1 ∨ -b^{38, 30}_0 ∨ false c in DIMACS: -15956 -15957 -15958 0 c INIT for k = 39 c -b^{39, 1}_2 c -b^{39, 1}_1 c -b^{39, 1}_0 c in DIMACS: -15962 0 -15963 0 -15964 0 c Transitions for k = 39 c i = 1 c -2+1 --> -1 c ( b^{39, 1}_2 ∧ b^{39, 1}_1 ∧ -b^{39, 1}_0 ∧ p_39) -> ( b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ b^{39, 2}_0) c in CNF: c -b^{39, 1}_2 ∨ -b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ -p_39 ∨ b^{39, 2}_2 c -b^{39, 1}_2 ∨ -b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ -p_39 ∨ -b^{39, 2}_1 c -b^{39, 1}_2 ∨ -b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ -p_39 ∨ b^{39, 2}_0 c in DIMACS: -15962 -15963 15964 -39 15965 0 -15962 -15963 15964 -39 -15966 0 -15962 -15963 15964 -39 15967 0 c -1+1 --> 0 c ( b^{39, 1}_2 ∧ -b^{39, 1}_1 ∧ b^{39, 1}_0 ∧ p_39) -> (-b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ -b^{39, 2}_0) c in CNF: c -b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ -p_39 ∨ -b^{39, 2}_2 c -b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ -p_39 ∨ -b^{39, 2}_1 c -b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ -p_39 ∨ -b^{39, 2}_0 c in DIMACS: -15962 15963 -15964 -39 -15965 0 -15962 15963 -15964 -39 -15966 0 -15962 15963 -15964 -39 -15967 0 c 0+1 --> 1 c (-b^{39, 1}_2 ∧ -b^{39, 1}_1 ∧ -b^{39, 1}_0 ∧ p_39) -> (-b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ b^{39, 2}_0) c in CNF: c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ -p_39 ∨ -b^{39, 2}_2 c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ -p_39 ∨ -b^{39, 2}_1 c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ -p_39 ∨ b^{39, 2}_0 c in DIMACS: 15962 15963 15964 -39 -15965 0 15962 15963 15964 -39 -15966 0 15962 15963 15964 -39 15967 0 c 1+1 --> 2 c (-b^{39, 1}_2 ∧ -b^{39, 1}_1 ∧ b^{39, 1}_0 ∧ p_39) -> (-b^{39, 2}_2 ∧ b^{39, 2}_1 ∧ -b^{39, 2}_0) c in CNF: c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ -p_39 ∨ -b^{39, 2}_2 c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ -p_39 ∨ b^{39, 2}_1 c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ -p_39 ∨ -b^{39, 2}_0 c in DIMACS: 15962 15963 -15964 -39 -15965 0 15962 15963 -15964 -39 15966 0 15962 15963 -15964 -39 -15967 0 c 2+1 --> break c (-b^{39, 1}_2 ∧ b^{39, 1}_1 ∧ -b^{39, 1}_0 ∧ p_39) -> break c in CNF: c b^{39, 1}_2 ∨ -b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ -p_39 ∨ break c in DIMACS: 15962 -15963 15964 -39 1162 0 c 2-1 --> 1 c (-b^{39, 1}_2 ∧ b^{39, 1}_1 ∧ -b^{39, 1}_0 ∧ -p_39) -> (-b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ b^{39, 2}_0) c in CNF: c b^{39, 1}_2 ∨ -b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ p_39 ∨ -b^{39, 2}_2 c b^{39, 1}_2 ∨ -b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ p_39 ∨ -b^{39, 2}_1 c b^{39, 1}_2 ∨ -b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ p_39 ∨ b^{39, 2}_0 c in DIMACS: 15962 -15963 15964 39 -15965 0 15962 -15963 15964 39 -15966 0 15962 -15963 15964 39 15967 0 c 1-1 --> 0 c (-b^{39, 1}_2 ∧ -b^{39, 1}_1 ∧ b^{39, 1}_0 ∧ -p_39) -> (-b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ -b^{39, 2}_0) c in CNF: c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ p_39 ∨ -b^{39, 2}_2 c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ p_39 ∨ -b^{39, 2}_1 c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ p_39 ∨ -b^{39, 2}_0 c in DIMACS: 15962 15963 -15964 39 -15965 0 15962 15963 -15964 39 -15966 0 15962 15963 -15964 39 -15967 0 c 0-1 --> -1 c (-b^{39, 1}_2 ∧ -b^{39, 1}_1 ∧ -b^{39, 1}_0 ∧ -p_39) -> ( b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ b^{39, 2}_0) c in CNF: c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ p_39 ∨ b^{39, 2}_2 c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ p_39 ∨ -b^{39, 2}_1 c b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ p_39 ∨ b^{39, 2}_0 c in DIMACS: 15962 15963 15964 39 15965 0 15962 15963 15964 39 -15966 0 15962 15963 15964 39 15967 0 c -1-1 --> -2 c ( b^{39, 1}_2 ∧ -b^{39, 1}_1 ∧ b^{39, 1}_0 ∧ -p_39) -> ( b^{39, 2}_2 ∧ b^{39, 2}_1 ∧ -b^{39, 2}_0) c in CNF: c -b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ p_39 ∨ b^{39, 2}_2 c -b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ p_39 ∨ b^{39, 2}_1 c -b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ p_39 ∨ -b^{39, 2}_0 c in DIMACS: -15962 15963 -15964 39 15965 0 -15962 15963 -15964 39 15966 0 -15962 15963 -15964 39 -15967 0 c -2-1 --> break c ( b^{39, 1}_2 ∧ b^{39, 1}_1 ∧ -b^{39, 1}_0 ∧ -p_39) -> break c in CNF: c -b^{39, 1}_2 ∨ -b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ p_39 ∨ break c in DIMACS: -15962 -15963 15964 39 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 1}_2 ∧ -b^{39, 1}_1 ∧ -b^{39, 1}_0 ∧ true) c in CNF: c -b^{39, 1}_2 ∨ b^{39, 1}_1 ∨ b^{39, 1}_0 ∨ false c in DIMACS: -15962 15963 15964 0 c 3 does not represent an automaton state. c -(-b^{39, 1}_2 ∧ b^{39, 1}_1 ∧ b^{39, 1}_0 ∧ true) c in CNF: c b^{39, 1}_2 ∨ -b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ false c in DIMACS: 15962 -15963 -15964 0 c -3 does not represent an automaton state. c -( b^{39, 1}_2 ∧ b^{39, 1}_1 ∧ b^{39, 1}_0 ∧ true) c in CNF: c -b^{39, 1}_2 ∨ -b^{39, 1}_1 ∨ -b^{39, 1}_0 ∨ false c in DIMACS: -15962 -15963 -15964 0 c i = 2 c -2+1 --> -1 c ( b^{39, 2}_2 ∧ b^{39, 2}_1 ∧ -b^{39, 2}_0 ∧ p_78) -> ( b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ b^{39, 3}_0) c in CNF: c -b^{39, 2}_2 ∨ -b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ -p_78 ∨ b^{39, 3}_2 c -b^{39, 2}_2 ∨ -b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ -p_78 ∨ -b^{39, 3}_1 c -b^{39, 2}_2 ∨ -b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ -p_78 ∨ b^{39, 3}_0 c in DIMACS: -15965 -15966 15967 -78 15968 0 -15965 -15966 15967 -78 -15969 0 -15965 -15966 15967 -78 15970 0 c -1+1 --> 0 c ( b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ b^{39, 2}_0 ∧ p_78) -> (-b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ -b^{39, 3}_0) c in CNF: c -b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ -p_78 ∨ -b^{39, 3}_2 c -b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ -p_78 ∨ -b^{39, 3}_1 c -b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ -p_78 ∨ -b^{39, 3}_0 c in DIMACS: -15965 15966 -15967 -78 -15968 0 -15965 15966 -15967 -78 -15969 0 -15965 15966 -15967 -78 -15970 0 c 0+1 --> 1 c (-b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ -b^{39, 2}_0 ∧ p_78) -> (-b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ b^{39, 3}_0) c in CNF: c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ -p_78 ∨ -b^{39, 3}_2 c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ -p_78 ∨ -b^{39, 3}_1 c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ -p_78 ∨ b^{39, 3}_0 c in DIMACS: 15965 15966 15967 -78 -15968 0 15965 15966 15967 -78 -15969 0 15965 15966 15967 -78 15970 0 c 1+1 --> 2 c (-b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ b^{39, 2}_0 ∧ p_78) -> (-b^{39, 3}_2 ∧ b^{39, 3}_1 ∧ -b^{39, 3}_0) c in CNF: c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ -p_78 ∨ -b^{39, 3}_2 c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ -p_78 ∨ b^{39, 3}_1 c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ -p_78 ∨ -b^{39, 3}_0 c in DIMACS: 15965 15966 -15967 -78 -15968 0 15965 15966 -15967 -78 15969 0 15965 15966 -15967 -78 -15970 0 c 2+1 --> break c (-b^{39, 2}_2 ∧ b^{39, 2}_1 ∧ -b^{39, 2}_0 ∧ p_78) -> break c in CNF: c b^{39, 2}_2 ∨ -b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ -p_78 ∨ break c in DIMACS: 15965 -15966 15967 -78 1162 0 c 2-1 --> 1 c (-b^{39, 2}_2 ∧ b^{39, 2}_1 ∧ -b^{39, 2}_0 ∧ -p_78) -> (-b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ b^{39, 3}_0) c in CNF: c b^{39, 2}_2 ∨ -b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ p_78 ∨ -b^{39, 3}_2 c b^{39, 2}_2 ∨ -b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ p_78 ∨ -b^{39, 3}_1 c b^{39, 2}_2 ∨ -b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ p_78 ∨ b^{39, 3}_0 c in DIMACS: 15965 -15966 15967 78 -15968 0 15965 -15966 15967 78 -15969 0 15965 -15966 15967 78 15970 0 c 1-1 --> 0 c (-b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ b^{39, 2}_0 ∧ -p_78) -> (-b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ -b^{39, 3}_0) c in CNF: c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ p_78 ∨ -b^{39, 3}_2 c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ p_78 ∨ -b^{39, 3}_1 c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ p_78 ∨ -b^{39, 3}_0 c in DIMACS: 15965 15966 -15967 78 -15968 0 15965 15966 -15967 78 -15969 0 15965 15966 -15967 78 -15970 0 c 0-1 --> -1 c (-b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ -b^{39, 2}_0 ∧ -p_78) -> ( b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ b^{39, 3}_0) c in CNF: c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ p_78 ∨ b^{39, 3}_2 c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ p_78 ∨ -b^{39, 3}_1 c b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ p_78 ∨ b^{39, 3}_0 c in DIMACS: 15965 15966 15967 78 15968 0 15965 15966 15967 78 -15969 0 15965 15966 15967 78 15970 0 c -1-1 --> -2 c ( b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ b^{39, 2}_0 ∧ -p_78) -> ( b^{39, 3}_2 ∧ b^{39, 3}_1 ∧ -b^{39, 3}_0) c in CNF: c -b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ p_78 ∨ b^{39, 3}_2 c -b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ p_78 ∨ b^{39, 3}_1 c -b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ p_78 ∨ -b^{39, 3}_0 c in DIMACS: -15965 15966 -15967 78 15968 0 -15965 15966 -15967 78 15969 0 -15965 15966 -15967 78 -15970 0 c -2-1 --> break c ( b^{39, 2}_2 ∧ b^{39, 2}_1 ∧ -b^{39, 2}_0 ∧ -p_78) -> break c in CNF: c -b^{39, 2}_2 ∨ -b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ p_78 ∨ break c in DIMACS: -15965 -15966 15967 78 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 2}_2 ∧ -b^{39, 2}_1 ∧ -b^{39, 2}_0 ∧ true) c in CNF: c -b^{39, 2}_2 ∨ b^{39, 2}_1 ∨ b^{39, 2}_0 ∨ false c in DIMACS: -15965 15966 15967 0 c 3 does not represent an automaton state. c -(-b^{39, 2}_2 ∧ b^{39, 2}_1 ∧ b^{39, 2}_0 ∧ true) c in CNF: c b^{39, 2}_2 ∨ -b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ false c in DIMACS: 15965 -15966 -15967 0 c -3 does not represent an automaton state. c -( b^{39, 2}_2 ∧ b^{39, 2}_1 ∧ b^{39, 2}_0 ∧ true) c in CNF: c -b^{39, 2}_2 ∨ -b^{39, 2}_1 ∨ -b^{39, 2}_0 ∨ false c in DIMACS: -15965 -15966 -15967 0 c i = 3 c -2+1 --> -1 c ( b^{39, 3}_2 ∧ b^{39, 3}_1 ∧ -b^{39, 3}_0 ∧ p_117) -> ( b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ b^{39, 4}_0) c in CNF: c -b^{39, 3}_2 ∨ -b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ -p_117 ∨ b^{39, 4}_2 c -b^{39, 3}_2 ∨ -b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ -p_117 ∨ -b^{39, 4}_1 c -b^{39, 3}_2 ∨ -b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ -p_117 ∨ b^{39, 4}_0 c in DIMACS: -15968 -15969 15970 -117 15971 0 -15968 -15969 15970 -117 -15972 0 -15968 -15969 15970 -117 15973 0 c -1+1 --> 0 c ( b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ b^{39, 3}_0 ∧ p_117) -> (-b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ -b^{39, 4}_0) c in CNF: c -b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ -p_117 ∨ -b^{39, 4}_2 c -b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ -p_117 ∨ -b^{39, 4}_1 c -b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ -p_117 ∨ -b^{39, 4}_0 c in DIMACS: -15968 15969 -15970 -117 -15971 0 -15968 15969 -15970 -117 -15972 0 -15968 15969 -15970 -117 -15973 0 c 0+1 --> 1 c (-b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ -b^{39, 3}_0 ∧ p_117) -> (-b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ b^{39, 4}_0) c in CNF: c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ -p_117 ∨ -b^{39, 4}_2 c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ -p_117 ∨ -b^{39, 4}_1 c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ -p_117 ∨ b^{39, 4}_0 c in DIMACS: 15968 15969 15970 -117 -15971 0 15968 15969 15970 -117 -15972 0 15968 15969 15970 -117 15973 0 c 1+1 --> 2 c (-b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ b^{39, 3}_0 ∧ p_117) -> (-b^{39, 4}_2 ∧ b^{39, 4}_1 ∧ -b^{39, 4}_0) c in CNF: c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ -p_117 ∨ -b^{39, 4}_2 c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ -p_117 ∨ b^{39, 4}_1 c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ -p_117 ∨ -b^{39, 4}_0 c in DIMACS: 15968 15969 -15970 -117 -15971 0 15968 15969 -15970 -117 15972 0 15968 15969 -15970 -117 -15973 0 c 2+1 --> break c (-b^{39, 3}_2 ∧ b^{39, 3}_1 ∧ -b^{39, 3}_0 ∧ p_117) -> break c in CNF: c b^{39, 3}_2 ∨ -b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ -p_117 ∨ break c in DIMACS: 15968 -15969 15970 -117 1162 0 c 2-1 --> 1 c (-b^{39, 3}_2 ∧ b^{39, 3}_1 ∧ -b^{39, 3}_0 ∧ -p_117) -> (-b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ b^{39, 4}_0) c in CNF: c b^{39, 3}_2 ∨ -b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ p_117 ∨ -b^{39, 4}_2 c b^{39, 3}_2 ∨ -b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ p_117 ∨ -b^{39, 4}_1 c b^{39, 3}_2 ∨ -b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ p_117 ∨ b^{39, 4}_0 c in DIMACS: 15968 -15969 15970 117 -15971 0 15968 -15969 15970 117 -15972 0 15968 -15969 15970 117 15973 0 c 1-1 --> 0 c (-b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ b^{39, 3}_0 ∧ -p_117) -> (-b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ -b^{39, 4}_0) c in CNF: c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ p_117 ∨ -b^{39, 4}_2 c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ p_117 ∨ -b^{39, 4}_1 c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ p_117 ∨ -b^{39, 4}_0 c in DIMACS: 15968 15969 -15970 117 -15971 0 15968 15969 -15970 117 -15972 0 15968 15969 -15970 117 -15973 0 c 0-1 --> -1 c (-b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ -b^{39, 3}_0 ∧ -p_117) -> ( b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ b^{39, 4}_0) c in CNF: c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ p_117 ∨ b^{39, 4}_2 c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ p_117 ∨ -b^{39, 4}_1 c b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ p_117 ∨ b^{39, 4}_0 c in DIMACS: 15968 15969 15970 117 15971 0 15968 15969 15970 117 -15972 0 15968 15969 15970 117 15973 0 c -1-1 --> -2 c ( b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ b^{39, 3}_0 ∧ -p_117) -> ( b^{39, 4}_2 ∧ b^{39, 4}_1 ∧ -b^{39, 4}_0) c in CNF: c -b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ p_117 ∨ b^{39, 4}_2 c -b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ p_117 ∨ b^{39, 4}_1 c -b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ p_117 ∨ -b^{39, 4}_0 c in DIMACS: -15968 15969 -15970 117 15971 0 -15968 15969 -15970 117 15972 0 -15968 15969 -15970 117 -15973 0 c -2-1 --> break c ( b^{39, 3}_2 ∧ b^{39, 3}_1 ∧ -b^{39, 3}_0 ∧ -p_117) -> break c in CNF: c -b^{39, 3}_2 ∨ -b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ p_117 ∨ break c in DIMACS: -15968 -15969 15970 117 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 3}_2 ∧ -b^{39, 3}_1 ∧ -b^{39, 3}_0 ∧ true) c in CNF: c -b^{39, 3}_2 ∨ b^{39, 3}_1 ∨ b^{39, 3}_0 ∨ false c in DIMACS: -15968 15969 15970 0 c 3 does not represent an automaton state. c -(-b^{39, 3}_2 ∧ b^{39, 3}_1 ∧ b^{39, 3}_0 ∧ true) c in CNF: c b^{39, 3}_2 ∨ -b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ false c in DIMACS: 15968 -15969 -15970 0 c -3 does not represent an automaton state. c -( b^{39, 3}_2 ∧ b^{39, 3}_1 ∧ b^{39, 3}_0 ∧ true) c in CNF: c -b^{39, 3}_2 ∨ -b^{39, 3}_1 ∨ -b^{39, 3}_0 ∨ false c in DIMACS: -15968 -15969 -15970 0 c i = 4 c -2+1 --> -1 c ( b^{39, 4}_2 ∧ b^{39, 4}_1 ∧ -b^{39, 4}_0 ∧ p_156) -> ( b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ b^{39, 5}_0) c in CNF: c -b^{39, 4}_2 ∨ -b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ -p_156 ∨ b^{39, 5}_2 c -b^{39, 4}_2 ∨ -b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ -p_156 ∨ -b^{39, 5}_1 c -b^{39, 4}_2 ∨ -b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ -p_156 ∨ b^{39, 5}_0 c in DIMACS: -15971 -15972 15973 -156 15974 0 -15971 -15972 15973 -156 -15975 0 -15971 -15972 15973 -156 15976 0 c -1+1 --> 0 c ( b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ b^{39, 4}_0 ∧ p_156) -> (-b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ -b^{39, 5}_0) c in CNF: c -b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ -p_156 ∨ -b^{39, 5}_2 c -b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ -p_156 ∨ -b^{39, 5}_1 c -b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ -p_156 ∨ -b^{39, 5}_0 c in DIMACS: -15971 15972 -15973 -156 -15974 0 -15971 15972 -15973 -156 -15975 0 -15971 15972 -15973 -156 -15976 0 c 0+1 --> 1 c (-b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ -b^{39, 4}_0 ∧ p_156) -> (-b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ b^{39, 5}_0) c in CNF: c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ -p_156 ∨ -b^{39, 5}_2 c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ -p_156 ∨ -b^{39, 5}_1 c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ -p_156 ∨ b^{39, 5}_0 c in DIMACS: 15971 15972 15973 -156 -15974 0 15971 15972 15973 -156 -15975 0 15971 15972 15973 -156 15976 0 c 1+1 --> 2 c (-b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ b^{39, 4}_0 ∧ p_156) -> (-b^{39, 5}_2 ∧ b^{39, 5}_1 ∧ -b^{39, 5}_0) c in CNF: c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ -p_156 ∨ -b^{39, 5}_2 c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ -p_156 ∨ b^{39, 5}_1 c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ -p_156 ∨ -b^{39, 5}_0 c in DIMACS: 15971 15972 -15973 -156 -15974 0 15971 15972 -15973 -156 15975 0 15971 15972 -15973 -156 -15976 0 c 2+1 --> break c (-b^{39, 4}_2 ∧ b^{39, 4}_1 ∧ -b^{39, 4}_0 ∧ p_156) -> break c in CNF: c b^{39, 4}_2 ∨ -b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ -p_156 ∨ break c in DIMACS: 15971 -15972 15973 -156 1162 0 c 2-1 --> 1 c (-b^{39, 4}_2 ∧ b^{39, 4}_1 ∧ -b^{39, 4}_0 ∧ -p_156) -> (-b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ b^{39, 5}_0) c in CNF: c b^{39, 4}_2 ∨ -b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ p_156 ∨ -b^{39, 5}_2 c b^{39, 4}_2 ∨ -b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ p_156 ∨ -b^{39, 5}_1 c b^{39, 4}_2 ∨ -b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ p_156 ∨ b^{39, 5}_0 c in DIMACS: 15971 -15972 15973 156 -15974 0 15971 -15972 15973 156 -15975 0 15971 -15972 15973 156 15976 0 c 1-1 --> 0 c (-b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ b^{39, 4}_0 ∧ -p_156) -> (-b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ -b^{39, 5}_0) c in CNF: c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ p_156 ∨ -b^{39, 5}_2 c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ p_156 ∨ -b^{39, 5}_1 c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ p_156 ∨ -b^{39, 5}_0 c in DIMACS: 15971 15972 -15973 156 -15974 0 15971 15972 -15973 156 -15975 0 15971 15972 -15973 156 -15976 0 c 0-1 --> -1 c (-b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ -b^{39, 4}_0 ∧ -p_156) -> ( b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ b^{39, 5}_0) c in CNF: c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ p_156 ∨ b^{39, 5}_2 c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ p_156 ∨ -b^{39, 5}_1 c b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ p_156 ∨ b^{39, 5}_0 c in DIMACS: 15971 15972 15973 156 15974 0 15971 15972 15973 156 -15975 0 15971 15972 15973 156 15976 0 c -1-1 --> -2 c ( b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ b^{39, 4}_0 ∧ -p_156) -> ( b^{39, 5}_2 ∧ b^{39, 5}_1 ∧ -b^{39, 5}_0) c in CNF: c -b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ p_156 ∨ b^{39, 5}_2 c -b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ p_156 ∨ b^{39, 5}_1 c -b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ p_156 ∨ -b^{39, 5}_0 c in DIMACS: -15971 15972 -15973 156 15974 0 -15971 15972 -15973 156 15975 0 -15971 15972 -15973 156 -15976 0 c -2-1 --> break c ( b^{39, 4}_2 ∧ b^{39, 4}_1 ∧ -b^{39, 4}_0 ∧ -p_156) -> break c in CNF: c -b^{39, 4}_2 ∨ -b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ p_156 ∨ break c in DIMACS: -15971 -15972 15973 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 4}_2 ∧ -b^{39, 4}_1 ∧ -b^{39, 4}_0 ∧ true) c in CNF: c -b^{39, 4}_2 ∨ b^{39, 4}_1 ∨ b^{39, 4}_0 ∨ false c in DIMACS: -15971 15972 15973 0 c 3 does not represent an automaton state. c -(-b^{39, 4}_2 ∧ b^{39, 4}_1 ∧ b^{39, 4}_0 ∧ true) c in CNF: c b^{39, 4}_2 ∨ -b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ false c in DIMACS: 15971 -15972 -15973 0 c -3 does not represent an automaton state. c -( b^{39, 4}_2 ∧ b^{39, 4}_1 ∧ b^{39, 4}_0 ∧ true) c in CNF: c -b^{39, 4}_2 ∨ -b^{39, 4}_1 ∨ -b^{39, 4}_0 ∨ false c in DIMACS: -15971 -15972 -15973 0 c i = 5 c -2+1 --> -1 c ( b^{39, 5}_2 ∧ b^{39, 5}_1 ∧ -b^{39, 5}_0 ∧ p_195) -> ( b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ b^{39, 6}_0) c in CNF: c -b^{39, 5}_2 ∨ -b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ -p_195 ∨ b^{39, 6}_2 c -b^{39, 5}_2 ∨ -b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ -p_195 ∨ -b^{39, 6}_1 c -b^{39, 5}_2 ∨ -b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ -p_195 ∨ b^{39, 6}_0 c in DIMACS: -15974 -15975 15976 -195 15977 0 -15974 -15975 15976 -195 -15978 0 -15974 -15975 15976 -195 15979 0 c -1+1 --> 0 c ( b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ b^{39, 5}_0 ∧ p_195) -> (-b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ -b^{39, 6}_0) c in CNF: c -b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ -p_195 ∨ -b^{39, 6}_2 c -b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ -p_195 ∨ -b^{39, 6}_1 c -b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ -p_195 ∨ -b^{39, 6}_0 c in DIMACS: -15974 15975 -15976 -195 -15977 0 -15974 15975 -15976 -195 -15978 0 -15974 15975 -15976 -195 -15979 0 c 0+1 --> 1 c (-b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ -b^{39, 5}_0 ∧ p_195) -> (-b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ b^{39, 6}_0) c in CNF: c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ -p_195 ∨ -b^{39, 6}_2 c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ -p_195 ∨ -b^{39, 6}_1 c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ -p_195 ∨ b^{39, 6}_0 c in DIMACS: 15974 15975 15976 -195 -15977 0 15974 15975 15976 -195 -15978 0 15974 15975 15976 -195 15979 0 c 1+1 --> 2 c (-b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ b^{39, 5}_0 ∧ p_195) -> (-b^{39, 6}_2 ∧ b^{39, 6}_1 ∧ -b^{39, 6}_0) c in CNF: c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ -p_195 ∨ -b^{39, 6}_2 c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ -p_195 ∨ b^{39, 6}_1 c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ -p_195 ∨ -b^{39, 6}_0 c in DIMACS: 15974 15975 -15976 -195 -15977 0 15974 15975 -15976 -195 15978 0 15974 15975 -15976 -195 -15979 0 c 2+1 --> break c (-b^{39, 5}_2 ∧ b^{39, 5}_1 ∧ -b^{39, 5}_0 ∧ p_195) -> break c in CNF: c b^{39, 5}_2 ∨ -b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ -p_195 ∨ break c in DIMACS: 15974 -15975 15976 -195 1162 0 c 2-1 --> 1 c (-b^{39, 5}_2 ∧ b^{39, 5}_1 ∧ -b^{39, 5}_0 ∧ -p_195) -> (-b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ b^{39, 6}_0) c in CNF: c b^{39, 5}_2 ∨ -b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ p_195 ∨ -b^{39, 6}_2 c b^{39, 5}_2 ∨ -b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ p_195 ∨ -b^{39, 6}_1 c b^{39, 5}_2 ∨ -b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ p_195 ∨ b^{39, 6}_0 c in DIMACS: 15974 -15975 15976 195 -15977 0 15974 -15975 15976 195 -15978 0 15974 -15975 15976 195 15979 0 c 1-1 --> 0 c (-b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ b^{39, 5}_0 ∧ -p_195) -> (-b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ -b^{39, 6}_0) c in CNF: c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ p_195 ∨ -b^{39, 6}_2 c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ p_195 ∨ -b^{39, 6}_1 c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ p_195 ∨ -b^{39, 6}_0 c in DIMACS: 15974 15975 -15976 195 -15977 0 15974 15975 -15976 195 -15978 0 15974 15975 -15976 195 -15979 0 c 0-1 --> -1 c (-b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ -b^{39, 5}_0 ∧ -p_195) -> ( b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ b^{39, 6}_0) c in CNF: c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ p_195 ∨ b^{39, 6}_2 c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ p_195 ∨ -b^{39, 6}_1 c b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ p_195 ∨ b^{39, 6}_0 c in DIMACS: 15974 15975 15976 195 15977 0 15974 15975 15976 195 -15978 0 15974 15975 15976 195 15979 0 c -1-1 --> -2 c ( b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ b^{39, 5}_0 ∧ -p_195) -> ( b^{39, 6}_2 ∧ b^{39, 6}_1 ∧ -b^{39, 6}_0) c in CNF: c -b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ p_195 ∨ b^{39, 6}_2 c -b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ p_195 ∨ b^{39, 6}_1 c -b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ p_195 ∨ -b^{39, 6}_0 c in DIMACS: -15974 15975 -15976 195 15977 0 -15974 15975 -15976 195 15978 0 -15974 15975 -15976 195 -15979 0 c -2-1 --> break c ( b^{39, 5}_2 ∧ b^{39, 5}_1 ∧ -b^{39, 5}_0 ∧ -p_195) -> break c in CNF: c -b^{39, 5}_2 ∨ -b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ p_195 ∨ break c in DIMACS: -15974 -15975 15976 195 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 5}_2 ∧ -b^{39, 5}_1 ∧ -b^{39, 5}_0 ∧ true) c in CNF: c -b^{39, 5}_2 ∨ b^{39, 5}_1 ∨ b^{39, 5}_0 ∨ false c in DIMACS: -15974 15975 15976 0 c 3 does not represent an automaton state. c -(-b^{39, 5}_2 ∧ b^{39, 5}_1 ∧ b^{39, 5}_0 ∧ true) c in CNF: c b^{39, 5}_2 ∨ -b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ false c in DIMACS: 15974 -15975 -15976 0 c -3 does not represent an automaton state. c -( b^{39, 5}_2 ∧ b^{39, 5}_1 ∧ b^{39, 5}_0 ∧ true) c in CNF: c -b^{39, 5}_2 ∨ -b^{39, 5}_1 ∨ -b^{39, 5}_0 ∨ false c in DIMACS: -15974 -15975 -15976 0 c i = 6 c -2+1 --> -1 c ( b^{39, 6}_2 ∧ b^{39, 6}_1 ∧ -b^{39, 6}_0 ∧ p_234) -> ( b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ b^{39, 7}_0) c in CNF: c -b^{39, 6}_2 ∨ -b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ -p_234 ∨ b^{39, 7}_2 c -b^{39, 6}_2 ∨ -b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ -p_234 ∨ -b^{39, 7}_1 c -b^{39, 6}_2 ∨ -b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ -p_234 ∨ b^{39, 7}_0 c in DIMACS: -15977 -15978 15979 -234 15980 0 -15977 -15978 15979 -234 -15981 0 -15977 -15978 15979 -234 15982 0 c -1+1 --> 0 c ( b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ b^{39, 6}_0 ∧ p_234) -> (-b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ -b^{39, 7}_0) c in CNF: c -b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ -p_234 ∨ -b^{39, 7}_2 c -b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ -p_234 ∨ -b^{39, 7}_1 c -b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ -p_234 ∨ -b^{39, 7}_0 c in DIMACS: -15977 15978 -15979 -234 -15980 0 -15977 15978 -15979 -234 -15981 0 -15977 15978 -15979 -234 -15982 0 c 0+1 --> 1 c (-b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ -b^{39, 6}_0 ∧ p_234) -> (-b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ b^{39, 7}_0) c in CNF: c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ -p_234 ∨ -b^{39, 7}_2 c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ -p_234 ∨ -b^{39, 7}_1 c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ -p_234 ∨ b^{39, 7}_0 c in DIMACS: 15977 15978 15979 -234 -15980 0 15977 15978 15979 -234 -15981 0 15977 15978 15979 -234 15982 0 c 1+1 --> 2 c (-b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ b^{39, 6}_0 ∧ p_234) -> (-b^{39, 7}_2 ∧ b^{39, 7}_1 ∧ -b^{39, 7}_0) c in CNF: c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ -p_234 ∨ -b^{39, 7}_2 c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ -p_234 ∨ b^{39, 7}_1 c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ -p_234 ∨ -b^{39, 7}_0 c in DIMACS: 15977 15978 -15979 -234 -15980 0 15977 15978 -15979 -234 15981 0 15977 15978 -15979 -234 -15982 0 c 2+1 --> break c (-b^{39, 6}_2 ∧ b^{39, 6}_1 ∧ -b^{39, 6}_0 ∧ p_234) -> break c in CNF: c b^{39, 6}_2 ∨ -b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ -p_234 ∨ break c in DIMACS: 15977 -15978 15979 -234 1162 0 c 2-1 --> 1 c (-b^{39, 6}_2 ∧ b^{39, 6}_1 ∧ -b^{39, 6}_0 ∧ -p_234) -> (-b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ b^{39, 7}_0) c in CNF: c b^{39, 6}_2 ∨ -b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ p_234 ∨ -b^{39, 7}_2 c b^{39, 6}_2 ∨ -b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ p_234 ∨ -b^{39, 7}_1 c b^{39, 6}_2 ∨ -b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ p_234 ∨ b^{39, 7}_0 c in DIMACS: 15977 -15978 15979 234 -15980 0 15977 -15978 15979 234 -15981 0 15977 -15978 15979 234 15982 0 c 1-1 --> 0 c (-b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ b^{39, 6}_0 ∧ -p_234) -> (-b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ -b^{39, 7}_0) c in CNF: c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ p_234 ∨ -b^{39, 7}_2 c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ p_234 ∨ -b^{39, 7}_1 c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ p_234 ∨ -b^{39, 7}_0 c in DIMACS: 15977 15978 -15979 234 -15980 0 15977 15978 -15979 234 -15981 0 15977 15978 -15979 234 -15982 0 c 0-1 --> -1 c (-b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ -b^{39, 6}_0 ∧ -p_234) -> ( b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ b^{39, 7}_0) c in CNF: c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ p_234 ∨ b^{39, 7}_2 c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ p_234 ∨ -b^{39, 7}_1 c b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ p_234 ∨ b^{39, 7}_0 c in DIMACS: 15977 15978 15979 234 15980 0 15977 15978 15979 234 -15981 0 15977 15978 15979 234 15982 0 c -1-1 --> -2 c ( b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ b^{39, 6}_0 ∧ -p_234) -> ( b^{39, 7}_2 ∧ b^{39, 7}_1 ∧ -b^{39, 7}_0) c in CNF: c -b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ p_234 ∨ b^{39, 7}_2 c -b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ p_234 ∨ b^{39, 7}_1 c -b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ p_234 ∨ -b^{39, 7}_0 c in DIMACS: -15977 15978 -15979 234 15980 0 -15977 15978 -15979 234 15981 0 -15977 15978 -15979 234 -15982 0 c -2-1 --> break c ( b^{39, 6}_2 ∧ b^{39, 6}_1 ∧ -b^{39, 6}_0 ∧ -p_234) -> break c in CNF: c -b^{39, 6}_2 ∨ -b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ p_234 ∨ break c in DIMACS: -15977 -15978 15979 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 6}_2 ∧ -b^{39, 6}_1 ∧ -b^{39, 6}_0 ∧ true) c in CNF: c -b^{39, 6}_2 ∨ b^{39, 6}_1 ∨ b^{39, 6}_0 ∨ false c in DIMACS: -15977 15978 15979 0 c 3 does not represent an automaton state. c -(-b^{39, 6}_2 ∧ b^{39, 6}_1 ∧ b^{39, 6}_0 ∧ true) c in CNF: c b^{39, 6}_2 ∨ -b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ false c in DIMACS: 15977 -15978 -15979 0 c -3 does not represent an automaton state. c -( b^{39, 6}_2 ∧ b^{39, 6}_1 ∧ b^{39, 6}_0 ∧ true) c in CNF: c -b^{39, 6}_2 ∨ -b^{39, 6}_1 ∨ -b^{39, 6}_0 ∨ false c in DIMACS: -15977 -15978 -15979 0 c i = 7 c -2+1 --> -1 c ( b^{39, 7}_2 ∧ b^{39, 7}_1 ∧ -b^{39, 7}_0 ∧ p_273) -> ( b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ b^{39, 8}_0) c in CNF: c -b^{39, 7}_2 ∨ -b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ -p_273 ∨ b^{39, 8}_2 c -b^{39, 7}_2 ∨ -b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ -p_273 ∨ -b^{39, 8}_1 c -b^{39, 7}_2 ∨ -b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ -p_273 ∨ b^{39, 8}_0 c in DIMACS: -15980 -15981 15982 -273 15983 0 -15980 -15981 15982 -273 -15984 0 -15980 -15981 15982 -273 15985 0 c -1+1 --> 0 c ( b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ b^{39, 7}_0 ∧ p_273) -> (-b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ -b^{39, 8}_0) c in CNF: c -b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ -p_273 ∨ -b^{39, 8}_2 c -b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ -p_273 ∨ -b^{39, 8}_1 c -b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ -p_273 ∨ -b^{39, 8}_0 c in DIMACS: -15980 15981 -15982 -273 -15983 0 -15980 15981 -15982 -273 -15984 0 -15980 15981 -15982 -273 -15985 0 c 0+1 --> 1 c (-b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ -b^{39, 7}_0 ∧ p_273) -> (-b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ b^{39, 8}_0) c in CNF: c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ -p_273 ∨ -b^{39, 8}_2 c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ -p_273 ∨ -b^{39, 8}_1 c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ -p_273 ∨ b^{39, 8}_0 c in DIMACS: 15980 15981 15982 -273 -15983 0 15980 15981 15982 -273 -15984 0 15980 15981 15982 -273 15985 0 c 1+1 --> 2 c (-b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ b^{39, 7}_0 ∧ p_273) -> (-b^{39, 8}_2 ∧ b^{39, 8}_1 ∧ -b^{39, 8}_0) c in CNF: c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ -p_273 ∨ -b^{39, 8}_2 c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ -p_273 ∨ b^{39, 8}_1 c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ -p_273 ∨ -b^{39, 8}_0 c in DIMACS: 15980 15981 -15982 -273 -15983 0 15980 15981 -15982 -273 15984 0 15980 15981 -15982 -273 -15985 0 c 2+1 --> break c (-b^{39, 7}_2 ∧ b^{39, 7}_1 ∧ -b^{39, 7}_0 ∧ p_273) -> break c in CNF: c b^{39, 7}_2 ∨ -b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ -p_273 ∨ break c in DIMACS: 15980 -15981 15982 -273 1162 0 c 2-1 --> 1 c (-b^{39, 7}_2 ∧ b^{39, 7}_1 ∧ -b^{39, 7}_0 ∧ -p_273) -> (-b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ b^{39, 8}_0) c in CNF: c b^{39, 7}_2 ∨ -b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ p_273 ∨ -b^{39, 8}_2 c b^{39, 7}_2 ∨ -b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ p_273 ∨ -b^{39, 8}_1 c b^{39, 7}_2 ∨ -b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ p_273 ∨ b^{39, 8}_0 c in DIMACS: 15980 -15981 15982 273 -15983 0 15980 -15981 15982 273 -15984 0 15980 -15981 15982 273 15985 0 c 1-1 --> 0 c (-b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ b^{39, 7}_0 ∧ -p_273) -> (-b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ -b^{39, 8}_0) c in CNF: c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ p_273 ∨ -b^{39, 8}_2 c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ p_273 ∨ -b^{39, 8}_1 c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ p_273 ∨ -b^{39, 8}_0 c in DIMACS: 15980 15981 -15982 273 -15983 0 15980 15981 -15982 273 -15984 0 15980 15981 -15982 273 -15985 0 c 0-1 --> -1 c (-b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ -b^{39, 7}_0 ∧ -p_273) -> ( b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ b^{39, 8}_0) c in CNF: c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ p_273 ∨ b^{39, 8}_2 c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ p_273 ∨ -b^{39, 8}_1 c b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ p_273 ∨ b^{39, 8}_0 c in DIMACS: 15980 15981 15982 273 15983 0 15980 15981 15982 273 -15984 0 15980 15981 15982 273 15985 0 c -1-1 --> -2 c ( b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ b^{39, 7}_0 ∧ -p_273) -> ( b^{39, 8}_2 ∧ b^{39, 8}_1 ∧ -b^{39, 8}_0) c in CNF: c -b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ p_273 ∨ b^{39, 8}_2 c -b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ p_273 ∨ b^{39, 8}_1 c -b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ p_273 ∨ -b^{39, 8}_0 c in DIMACS: -15980 15981 -15982 273 15983 0 -15980 15981 -15982 273 15984 0 -15980 15981 -15982 273 -15985 0 c -2-1 --> break c ( b^{39, 7}_2 ∧ b^{39, 7}_1 ∧ -b^{39, 7}_0 ∧ -p_273) -> break c in CNF: c -b^{39, 7}_2 ∨ -b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ p_273 ∨ break c in DIMACS: -15980 -15981 15982 273 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 7}_2 ∧ -b^{39, 7}_1 ∧ -b^{39, 7}_0 ∧ true) c in CNF: c -b^{39, 7}_2 ∨ b^{39, 7}_1 ∨ b^{39, 7}_0 ∨ false c in DIMACS: -15980 15981 15982 0 c 3 does not represent an automaton state. c -(-b^{39, 7}_2 ∧ b^{39, 7}_1 ∧ b^{39, 7}_0 ∧ true) c in CNF: c b^{39, 7}_2 ∨ -b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ false c in DIMACS: 15980 -15981 -15982 0 c -3 does not represent an automaton state. c -( b^{39, 7}_2 ∧ b^{39, 7}_1 ∧ b^{39, 7}_0 ∧ true) c in CNF: c -b^{39, 7}_2 ∨ -b^{39, 7}_1 ∨ -b^{39, 7}_0 ∨ false c in DIMACS: -15980 -15981 -15982 0 c i = 8 c -2+1 --> -1 c ( b^{39, 8}_2 ∧ b^{39, 8}_1 ∧ -b^{39, 8}_0 ∧ p_312) -> ( b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ b^{39, 9}_0) c in CNF: c -b^{39, 8}_2 ∨ -b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ -p_312 ∨ b^{39, 9}_2 c -b^{39, 8}_2 ∨ -b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ -p_312 ∨ -b^{39, 9}_1 c -b^{39, 8}_2 ∨ -b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ -p_312 ∨ b^{39, 9}_0 c in DIMACS: -15983 -15984 15985 -312 15986 0 -15983 -15984 15985 -312 -15987 0 -15983 -15984 15985 -312 15988 0 c -1+1 --> 0 c ( b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ b^{39, 8}_0 ∧ p_312) -> (-b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ -b^{39, 9}_0) c in CNF: c -b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ -p_312 ∨ -b^{39, 9}_2 c -b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ -p_312 ∨ -b^{39, 9}_1 c -b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ -p_312 ∨ -b^{39, 9}_0 c in DIMACS: -15983 15984 -15985 -312 -15986 0 -15983 15984 -15985 -312 -15987 0 -15983 15984 -15985 -312 -15988 0 c 0+1 --> 1 c (-b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ -b^{39, 8}_0 ∧ p_312) -> (-b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ b^{39, 9}_0) c in CNF: c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ -p_312 ∨ -b^{39, 9}_2 c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ -p_312 ∨ -b^{39, 9}_1 c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ -p_312 ∨ b^{39, 9}_0 c in DIMACS: 15983 15984 15985 -312 -15986 0 15983 15984 15985 -312 -15987 0 15983 15984 15985 -312 15988 0 c 1+1 --> 2 c (-b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ b^{39, 8}_0 ∧ p_312) -> (-b^{39, 9}_2 ∧ b^{39, 9}_1 ∧ -b^{39, 9}_0) c in CNF: c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ -p_312 ∨ -b^{39, 9}_2 c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ -p_312 ∨ b^{39, 9}_1 c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ -p_312 ∨ -b^{39, 9}_0 c in DIMACS: 15983 15984 -15985 -312 -15986 0 15983 15984 -15985 -312 15987 0 15983 15984 -15985 -312 -15988 0 c 2+1 --> break c (-b^{39, 8}_2 ∧ b^{39, 8}_1 ∧ -b^{39, 8}_0 ∧ p_312) -> break c in CNF: c b^{39, 8}_2 ∨ -b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ -p_312 ∨ break c in DIMACS: 15983 -15984 15985 -312 1162 0 c 2-1 --> 1 c (-b^{39, 8}_2 ∧ b^{39, 8}_1 ∧ -b^{39, 8}_0 ∧ -p_312) -> (-b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ b^{39, 9}_0) c in CNF: c b^{39, 8}_2 ∨ -b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ p_312 ∨ -b^{39, 9}_2 c b^{39, 8}_2 ∨ -b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ p_312 ∨ -b^{39, 9}_1 c b^{39, 8}_2 ∨ -b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ p_312 ∨ b^{39, 9}_0 c in DIMACS: 15983 -15984 15985 312 -15986 0 15983 -15984 15985 312 -15987 0 15983 -15984 15985 312 15988 0 c 1-1 --> 0 c (-b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ b^{39, 8}_0 ∧ -p_312) -> (-b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ -b^{39, 9}_0) c in CNF: c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ p_312 ∨ -b^{39, 9}_2 c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ p_312 ∨ -b^{39, 9}_1 c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ p_312 ∨ -b^{39, 9}_0 c in DIMACS: 15983 15984 -15985 312 -15986 0 15983 15984 -15985 312 -15987 0 15983 15984 -15985 312 -15988 0 c 0-1 --> -1 c (-b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ -b^{39, 8}_0 ∧ -p_312) -> ( b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ b^{39, 9}_0) c in CNF: c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ p_312 ∨ b^{39, 9}_2 c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ p_312 ∨ -b^{39, 9}_1 c b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ p_312 ∨ b^{39, 9}_0 c in DIMACS: 15983 15984 15985 312 15986 0 15983 15984 15985 312 -15987 0 15983 15984 15985 312 15988 0 c -1-1 --> -2 c ( b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ b^{39, 8}_0 ∧ -p_312) -> ( b^{39, 9}_2 ∧ b^{39, 9}_1 ∧ -b^{39, 9}_0) c in CNF: c -b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ p_312 ∨ b^{39, 9}_2 c -b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ p_312 ∨ b^{39, 9}_1 c -b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ p_312 ∨ -b^{39, 9}_0 c in DIMACS: -15983 15984 -15985 312 15986 0 -15983 15984 -15985 312 15987 0 -15983 15984 -15985 312 -15988 0 c -2-1 --> break c ( b^{39, 8}_2 ∧ b^{39, 8}_1 ∧ -b^{39, 8}_0 ∧ -p_312) -> break c in CNF: c -b^{39, 8}_2 ∨ -b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ p_312 ∨ break c in DIMACS: -15983 -15984 15985 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 8}_2 ∧ -b^{39, 8}_1 ∧ -b^{39, 8}_0 ∧ true) c in CNF: c -b^{39, 8}_2 ∨ b^{39, 8}_1 ∨ b^{39, 8}_0 ∨ false c in DIMACS: -15983 15984 15985 0 c 3 does not represent an automaton state. c -(-b^{39, 8}_2 ∧ b^{39, 8}_1 ∧ b^{39, 8}_0 ∧ true) c in CNF: c b^{39, 8}_2 ∨ -b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ false c in DIMACS: 15983 -15984 -15985 0 c -3 does not represent an automaton state. c -( b^{39, 8}_2 ∧ b^{39, 8}_1 ∧ b^{39, 8}_0 ∧ true) c in CNF: c -b^{39, 8}_2 ∨ -b^{39, 8}_1 ∨ -b^{39, 8}_0 ∨ false c in DIMACS: -15983 -15984 -15985 0 c i = 9 c -2+1 --> -1 c ( b^{39, 9}_2 ∧ b^{39, 9}_1 ∧ -b^{39, 9}_0 ∧ p_351) -> ( b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ b^{39, 10}_0) c in CNF: c -b^{39, 9}_2 ∨ -b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ -p_351 ∨ b^{39, 10}_2 c -b^{39, 9}_2 ∨ -b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ -p_351 ∨ -b^{39, 10}_1 c -b^{39, 9}_2 ∨ -b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ -p_351 ∨ b^{39, 10}_0 c in DIMACS: -15986 -15987 15988 -351 15989 0 -15986 -15987 15988 -351 -15990 0 -15986 -15987 15988 -351 15991 0 c -1+1 --> 0 c ( b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ b^{39, 9}_0 ∧ p_351) -> (-b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ -b^{39, 10}_0) c in CNF: c -b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ -p_351 ∨ -b^{39, 10}_2 c -b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ -p_351 ∨ -b^{39, 10}_1 c -b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ -p_351 ∨ -b^{39, 10}_0 c in DIMACS: -15986 15987 -15988 -351 -15989 0 -15986 15987 -15988 -351 -15990 0 -15986 15987 -15988 -351 -15991 0 c 0+1 --> 1 c (-b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ -b^{39, 9}_0 ∧ p_351) -> (-b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ b^{39, 10}_0) c in CNF: c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ -p_351 ∨ -b^{39, 10}_2 c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ -p_351 ∨ -b^{39, 10}_1 c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ -p_351 ∨ b^{39, 10}_0 c in DIMACS: 15986 15987 15988 -351 -15989 0 15986 15987 15988 -351 -15990 0 15986 15987 15988 -351 15991 0 c 1+1 --> 2 c (-b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ b^{39, 9}_0 ∧ p_351) -> (-b^{39, 10}_2 ∧ b^{39, 10}_1 ∧ -b^{39, 10}_0) c in CNF: c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ -p_351 ∨ -b^{39, 10}_2 c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ -p_351 ∨ b^{39, 10}_1 c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ -p_351 ∨ -b^{39, 10}_0 c in DIMACS: 15986 15987 -15988 -351 -15989 0 15986 15987 -15988 -351 15990 0 15986 15987 -15988 -351 -15991 0 c 2+1 --> break c (-b^{39, 9}_2 ∧ b^{39, 9}_1 ∧ -b^{39, 9}_0 ∧ p_351) -> break c in CNF: c b^{39, 9}_2 ∨ -b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ -p_351 ∨ break c in DIMACS: 15986 -15987 15988 -351 1162 0 c 2-1 --> 1 c (-b^{39, 9}_2 ∧ b^{39, 9}_1 ∧ -b^{39, 9}_0 ∧ -p_351) -> (-b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ b^{39, 10}_0) c in CNF: c b^{39, 9}_2 ∨ -b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ p_351 ∨ -b^{39, 10}_2 c b^{39, 9}_2 ∨ -b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ p_351 ∨ -b^{39, 10}_1 c b^{39, 9}_2 ∨ -b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ p_351 ∨ b^{39, 10}_0 c in DIMACS: 15986 -15987 15988 351 -15989 0 15986 -15987 15988 351 -15990 0 15986 -15987 15988 351 15991 0 c 1-1 --> 0 c (-b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ b^{39, 9}_0 ∧ -p_351) -> (-b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ -b^{39, 10}_0) c in CNF: c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ p_351 ∨ -b^{39, 10}_2 c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ p_351 ∨ -b^{39, 10}_1 c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ p_351 ∨ -b^{39, 10}_0 c in DIMACS: 15986 15987 -15988 351 -15989 0 15986 15987 -15988 351 -15990 0 15986 15987 -15988 351 -15991 0 c 0-1 --> -1 c (-b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ -b^{39, 9}_0 ∧ -p_351) -> ( b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ b^{39, 10}_0) c in CNF: c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ p_351 ∨ b^{39, 10}_2 c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ p_351 ∨ -b^{39, 10}_1 c b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ p_351 ∨ b^{39, 10}_0 c in DIMACS: 15986 15987 15988 351 15989 0 15986 15987 15988 351 -15990 0 15986 15987 15988 351 15991 0 c -1-1 --> -2 c ( b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ b^{39, 9}_0 ∧ -p_351) -> ( b^{39, 10}_2 ∧ b^{39, 10}_1 ∧ -b^{39, 10}_0) c in CNF: c -b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ p_351 ∨ b^{39, 10}_2 c -b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ p_351 ∨ b^{39, 10}_1 c -b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ p_351 ∨ -b^{39, 10}_0 c in DIMACS: -15986 15987 -15988 351 15989 0 -15986 15987 -15988 351 15990 0 -15986 15987 -15988 351 -15991 0 c -2-1 --> break c ( b^{39, 9}_2 ∧ b^{39, 9}_1 ∧ -b^{39, 9}_0 ∧ -p_351) -> break c in CNF: c -b^{39, 9}_2 ∨ -b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ p_351 ∨ break c in DIMACS: -15986 -15987 15988 351 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 9}_2 ∧ -b^{39, 9}_1 ∧ -b^{39, 9}_0 ∧ true) c in CNF: c -b^{39, 9}_2 ∨ b^{39, 9}_1 ∨ b^{39, 9}_0 ∨ false c in DIMACS: -15986 15987 15988 0 c 3 does not represent an automaton state. c -(-b^{39, 9}_2 ∧ b^{39, 9}_1 ∧ b^{39, 9}_0 ∧ true) c in CNF: c b^{39, 9}_2 ∨ -b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ false c in DIMACS: 15986 -15987 -15988 0 c -3 does not represent an automaton state. c -( b^{39, 9}_2 ∧ b^{39, 9}_1 ∧ b^{39, 9}_0 ∧ true) c in CNF: c -b^{39, 9}_2 ∨ -b^{39, 9}_1 ∨ -b^{39, 9}_0 ∨ false c in DIMACS: -15986 -15987 -15988 0 c i = 10 c -2+1 --> -1 c ( b^{39, 10}_2 ∧ b^{39, 10}_1 ∧ -b^{39, 10}_0 ∧ p_390) -> ( b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ b^{39, 11}_0) c in CNF: c -b^{39, 10}_2 ∨ -b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ -p_390 ∨ b^{39, 11}_2 c -b^{39, 10}_2 ∨ -b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ -p_390 ∨ -b^{39, 11}_1 c -b^{39, 10}_2 ∨ -b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ -p_390 ∨ b^{39, 11}_0 c in DIMACS: -15989 -15990 15991 -390 15992 0 -15989 -15990 15991 -390 -15993 0 -15989 -15990 15991 -390 15994 0 c -1+1 --> 0 c ( b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ b^{39, 10}_0 ∧ p_390) -> (-b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ -b^{39, 11}_0) c in CNF: c -b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ -p_390 ∨ -b^{39, 11}_2 c -b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ -p_390 ∨ -b^{39, 11}_1 c -b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ -p_390 ∨ -b^{39, 11}_0 c in DIMACS: -15989 15990 -15991 -390 -15992 0 -15989 15990 -15991 -390 -15993 0 -15989 15990 -15991 -390 -15994 0 c 0+1 --> 1 c (-b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ -b^{39, 10}_0 ∧ p_390) -> (-b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ b^{39, 11}_0) c in CNF: c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ -p_390 ∨ -b^{39, 11}_2 c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ -p_390 ∨ -b^{39, 11}_1 c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ -p_390 ∨ b^{39, 11}_0 c in DIMACS: 15989 15990 15991 -390 -15992 0 15989 15990 15991 -390 -15993 0 15989 15990 15991 -390 15994 0 c 1+1 --> 2 c (-b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ b^{39, 10}_0 ∧ p_390) -> (-b^{39, 11}_2 ∧ b^{39, 11}_1 ∧ -b^{39, 11}_0) c in CNF: c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ -p_390 ∨ -b^{39, 11}_2 c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ -p_390 ∨ b^{39, 11}_1 c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ -p_390 ∨ -b^{39, 11}_0 c in DIMACS: 15989 15990 -15991 -390 -15992 0 15989 15990 -15991 -390 15993 0 15989 15990 -15991 -390 -15994 0 c 2+1 --> break c (-b^{39, 10}_2 ∧ b^{39, 10}_1 ∧ -b^{39, 10}_0 ∧ p_390) -> break c in CNF: c b^{39, 10}_2 ∨ -b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ -p_390 ∨ break c in DIMACS: 15989 -15990 15991 -390 1162 0 c 2-1 --> 1 c (-b^{39, 10}_2 ∧ b^{39, 10}_1 ∧ -b^{39, 10}_0 ∧ -p_390) -> (-b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ b^{39, 11}_0) c in CNF: c b^{39, 10}_2 ∨ -b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ p_390 ∨ -b^{39, 11}_2 c b^{39, 10}_2 ∨ -b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ p_390 ∨ -b^{39, 11}_1 c b^{39, 10}_2 ∨ -b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ p_390 ∨ b^{39, 11}_0 c in DIMACS: 15989 -15990 15991 390 -15992 0 15989 -15990 15991 390 -15993 0 15989 -15990 15991 390 15994 0 c 1-1 --> 0 c (-b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ b^{39, 10}_0 ∧ -p_390) -> (-b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ -b^{39, 11}_0) c in CNF: c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ p_390 ∨ -b^{39, 11}_2 c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ p_390 ∨ -b^{39, 11}_1 c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ p_390 ∨ -b^{39, 11}_0 c in DIMACS: 15989 15990 -15991 390 -15992 0 15989 15990 -15991 390 -15993 0 15989 15990 -15991 390 -15994 0 c 0-1 --> -1 c (-b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ -b^{39, 10}_0 ∧ -p_390) -> ( b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ b^{39, 11}_0) c in CNF: c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ p_390 ∨ b^{39, 11}_2 c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ p_390 ∨ -b^{39, 11}_1 c b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ p_390 ∨ b^{39, 11}_0 c in DIMACS: 15989 15990 15991 390 15992 0 15989 15990 15991 390 -15993 0 15989 15990 15991 390 15994 0 c -1-1 --> -2 c ( b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ b^{39, 10}_0 ∧ -p_390) -> ( b^{39, 11}_2 ∧ b^{39, 11}_1 ∧ -b^{39, 11}_0) c in CNF: c -b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ p_390 ∨ b^{39, 11}_2 c -b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ p_390 ∨ b^{39, 11}_1 c -b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ p_390 ∨ -b^{39, 11}_0 c in DIMACS: -15989 15990 -15991 390 15992 0 -15989 15990 -15991 390 15993 0 -15989 15990 -15991 390 -15994 0 c -2-1 --> break c ( b^{39, 10}_2 ∧ b^{39, 10}_1 ∧ -b^{39, 10}_0 ∧ -p_390) -> break c in CNF: c -b^{39, 10}_2 ∨ -b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ p_390 ∨ break c in DIMACS: -15989 -15990 15991 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 10}_2 ∧ -b^{39, 10}_1 ∧ -b^{39, 10}_0 ∧ true) c in CNF: c -b^{39, 10}_2 ∨ b^{39, 10}_1 ∨ b^{39, 10}_0 ∨ false c in DIMACS: -15989 15990 15991 0 c 3 does not represent an automaton state. c -(-b^{39, 10}_2 ∧ b^{39, 10}_1 ∧ b^{39, 10}_0 ∧ true) c in CNF: c b^{39, 10}_2 ∨ -b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ false c in DIMACS: 15989 -15990 -15991 0 c -3 does not represent an automaton state. c -( b^{39, 10}_2 ∧ b^{39, 10}_1 ∧ b^{39, 10}_0 ∧ true) c in CNF: c -b^{39, 10}_2 ∨ -b^{39, 10}_1 ∨ -b^{39, 10}_0 ∨ false c in DIMACS: -15989 -15990 -15991 0 c i = 11 c -2+1 --> -1 c ( b^{39, 11}_2 ∧ b^{39, 11}_1 ∧ -b^{39, 11}_0 ∧ p_429) -> ( b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ b^{39, 12}_0) c in CNF: c -b^{39, 11}_2 ∨ -b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ -p_429 ∨ b^{39, 12}_2 c -b^{39, 11}_2 ∨ -b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ -p_429 ∨ -b^{39, 12}_1 c -b^{39, 11}_2 ∨ -b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ -p_429 ∨ b^{39, 12}_0 c in DIMACS: -15992 -15993 15994 -429 15995 0 -15992 -15993 15994 -429 -15996 0 -15992 -15993 15994 -429 15997 0 c -1+1 --> 0 c ( b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ b^{39, 11}_0 ∧ p_429) -> (-b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ -b^{39, 12}_0) c in CNF: c -b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ -p_429 ∨ -b^{39, 12}_2 c -b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ -p_429 ∨ -b^{39, 12}_1 c -b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ -p_429 ∨ -b^{39, 12}_0 c in DIMACS: -15992 15993 -15994 -429 -15995 0 -15992 15993 -15994 -429 -15996 0 -15992 15993 -15994 -429 -15997 0 c 0+1 --> 1 c (-b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ -b^{39, 11}_0 ∧ p_429) -> (-b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ b^{39, 12}_0) c in CNF: c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ -p_429 ∨ -b^{39, 12}_2 c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ -p_429 ∨ -b^{39, 12}_1 c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ -p_429 ∨ b^{39, 12}_0 c in DIMACS: 15992 15993 15994 -429 -15995 0 15992 15993 15994 -429 -15996 0 15992 15993 15994 -429 15997 0 c 1+1 --> 2 c (-b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ b^{39, 11}_0 ∧ p_429) -> (-b^{39, 12}_2 ∧ b^{39, 12}_1 ∧ -b^{39, 12}_0) c in CNF: c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ -p_429 ∨ -b^{39, 12}_2 c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ -p_429 ∨ b^{39, 12}_1 c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ -p_429 ∨ -b^{39, 12}_0 c in DIMACS: 15992 15993 -15994 -429 -15995 0 15992 15993 -15994 -429 15996 0 15992 15993 -15994 -429 -15997 0 c 2+1 --> break c (-b^{39, 11}_2 ∧ b^{39, 11}_1 ∧ -b^{39, 11}_0 ∧ p_429) -> break c in CNF: c b^{39, 11}_2 ∨ -b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ -p_429 ∨ break c in DIMACS: 15992 -15993 15994 -429 1162 0 c 2-1 --> 1 c (-b^{39, 11}_2 ∧ b^{39, 11}_1 ∧ -b^{39, 11}_0 ∧ -p_429) -> (-b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ b^{39, 12}_0) c in CNF: c b^{39, 11}_2 ∨ -b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ p_429 ∨ -b^{39, 12}_2 c b^{39, 11}_2 ∨ -b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ p_429 ∨ -b^{39, 12}_1 c b^{39, 11}_2 ∨ -b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ p_429 ∨ b^{39, 12}_0 c in DIMACS: 15992 -15993 15994 429 -15995 0 15992 -15993 15994 429 -15996 0 15992 -15993 15994 429 15997 0 c 1-1 --> 0 c (-b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ b^{39, 11}_0 ∧ -p_429) -> (-b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ -b^{39, 12}_0) c in CNF: c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ p_429 ∨ -b^{39, 12}_2 c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ p_429 ∨ -b^{39, 12}_1 c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ p_429 ∨ -b^{39, 12}_0 c in DIMACS: 15992 15993 -15994 429 -15995 0 15992 15993 -15994 429 -15996 0 15992 15993 -15994 429 -15997 0 c 0-1 --> -1 c (-b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ -b^{39, 11}_0 ∧ -p_429) -> ( b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ b^{39, 12}_0) c in CNF: c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ p_429 ∨ b^{39, 12}_2 c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ p_429 ∨ -b^{39, 12}_1 c b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ p_429 ∨ b^{39, 12}_0 c in DIMACS: 15992 15993 15994 429 15995 0 15992 15993 15994 429 -15996 0 15992 15993 15994 429 15997 0 c -1-1 --> -2 c ( b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ b^{39, 11}_0 ∧ -p_429) -> ( b^{39, 12}_2 ∧ b^{39, 12}_1 ∧ -b^{39, 12}_0) c in CNF: c -b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ p_429 ∨ b^{39, 12}_2 c -b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ p_429 ∨ b^{39, 12}_1 c -b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ p_429 ∨ -b^{39, 12}_0 c in DIMACS: -15992 15993 -15994 429 15995 0 -15992 15993 -15994 429 15996 0 -15992 15993 -15994 429 -15997 0 c -2-1 --> break c ( b^{39, 11}_2 ∧ b^{39, 11}_1 ∧ -b^{39, 11}_0 ∧ -p_429) -> break c in CNF: c -b^{39, 11}_2 ∨ -b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ p_429 ∨ break c in DIMACS: -15992 -15993 15994 429 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 11}_2 ∧ -b^{39, 11}_1 ∧ -b^{39, 11}_0 ∧ true) c in CNF: c -b^{39, 11}_2 ∨ b^{39, 11}_1 ∨ b^{39, 11}_0 ∨ false c in DIMACS: -15992 15993 15994 0 c 3 does not represent an automaton state. c -(-b^{39, 11}_2 ∧ b^{39, 11}_1 ∧ b^{39, 11}_0 ∧ true) c in CNF: c b^{39, 11}_2 ∨ -b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ false c in DIMACS: 15992 -15993 -15994 0 c -3 does not represent an automaton state. c -( b^{39, 11}_2 ∧ b^{39, 11}_1 ∧ b^{39, 11}_0 ∧ true) c in CNF: c -b^{39, 11}_2 ∨ -b^{39, 11}_1 ∨ -b^{39, 11}_0 ∨ false c in DIMACS: -15992 -15993 -15994 0 c i = 12 c -2+1 --> -1 c ( b^{39, 12}_2 ∧ b^{39, 12}_1 ∧ -b^{39, 12}_0 ∧ p_468) -> ( b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ b^{39, 13}_0) c in CNF: c -b^{39, 12}_2 ∨ -b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ -p_468 ∨ b^{39, 13}_2 c -b^{39, 12}_2 ∨ -b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ -p_468 ∨ -b^{39, 13}_1 c -b^{39, 12}_2 ∨ -b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ -p_468 ∨ b^{39, 13}_0 c in DIMACS: -15995 -15996 15997 -468 15998 0 -15995 -15996 15997 -468 -15999 0 -15995 -15996 15997 -468 16000 0 c -1+1 --> 0 c ( b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ b^{39, 12}_0 ∧ p_468) -> (-b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ -b^{39, 13}_0) c in CNF: c -b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ -p_468 ∨ -b^{39, 13}_2 c -b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ -p_468 ∨ -b^{39, 13}_1 c -b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ -p_468 ∨ -b^{39, 13}_0 c in DIMACS: -15995 15996 -15997 -468 -15998 0 -15995 15996 -15997 -468 -15999 0 -15995 15996 -15997 -468 -16000 0 c 0+1 --> 1 c (-b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ -b^{39, 12}_0 ∧ p_468) -> (-b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ b^{39, 13}_0) c in CNF: c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ -p_468 ∨ -b^{39, 13}_2 c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ -p_468 ∨ -b^{39, 13}_1 c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ -p_468 ∨ b^{39, 13}_0 c in DIMACS: 15995 15996 15997 -468 -15998 0 15995 15996 15997 -468 -15999 0 15995 15996 15997 -468 16000 0 c 1+1 --> 2 c (-b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ b^{39, 12}_0 ∧ p_468) -> (-b^{39, 13}_2 ∧ b^{39, 13}_1 ∧ -b^{39, 13}_0) c in CNF: c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ -p_468 ∨ -b^{39, 13}_2 c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ -p_468 ∨ b^{39, 13}_1 c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ -p_468 ∨ -b^{39, 13}_0 c in DIMACS: 15995 15996 -15997 -468 -15998 0 15995 15996 -15997 -468 15999 0 15995 15996 -15997 -468 -16000 0 c 2+1 --> break c (-b^{39, 12}_2 ∧ b^{39, 12}_1 ∧ -b^{39, 12}_0 ∧ p_468) -> break c in CNF: c b^{39, 12}_2 ∨ -b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ -p_468 ∨ break c in DIMACS: 15995 -15996 15997 -468 1162 0 c 2-1 --> 1 c (-b^{39, 12}_2 ∧ b^{39, 12}_1 ∧ -b^{39, 12}_0 ∧ -p_468) -> (-b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ b^{39, 13}_0) c in CNF: c b^{39, 12}_2 ∨ -b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ p_468 ∨ -b^{39, 13}_2 c b^{39, 12}_2 ∨ -b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ p_468 ∨ -b^{39, 13}_1 c b^{39, 12}_2 ∨ -b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ p_468 ∨ b^{39, 13}_0 c in DIMACS: 15995 -15996 15997 468 -15998 0 15995 -15996 15997 468 -15999 0 15995 -15996 15997 468 16000 0 c 1-1 --> 0 c (-b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ b^{39, 12}_0 ∧ -p_468) -> (-b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ -b^{39, 13}_0) c in CNF: c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ p_468 ∨ -b^{39, 13}_2 c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ p_468 ∨ -b^{39, 13}_1 c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ p_468 ∨ -b^{39, 13}_0 c in DIMACS: 15995 15996 -15997 468 -15998 0 15995 15996 -15997 468 -15999 0 15995 15996 -15997 468 -16000 0 c 0-1 --> -1 c (-b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ -b^{39, 12}_0 ∧ -p_468) -> ( b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ b^{39, 13}_0) c in CNF: c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ p_468 ∨ b^{39, 13}_2 c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ p_468 ∨ -b^{39, 13}_1 c b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ p_468 ∨ b^{39, 13}_0 c in DIMACS: 15995 15996 15997 468 15998 0 15995 15996 15997 468 -15999 0 15995 15996 15997 468 16000 0 c -1-1 --> -2 c ( b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ b^{39, 12}_0 ∧ -p_468) -> ( b^{39, 13}_2 ∧ b^{39, 13}_1 ∧ -b^{39, 13}_0) c in CNF: c -b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ p_468 ∨ b^{39, 13}_2 c -b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ p_468 ∨ b^{39, 13}_1 c -b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ p_468 ∨ -b^{39, 13}_0 c in DIMACS: -15995 15996 -15997 468 15998 0 -15995 15996 -15997 468 15999 0 -15995 15996 -15997 468 -16000 0 c -2-1 --> break c ( b^{39, 12}_2 ∧ b^{39, 12}_1 ∧ -b^{39, 12}_0 ∧ -p_468) -> break c in CNF: c -b^{39, 12}_2 ∨ -b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ p_468 ∨ break c in DIMACS: -15995 -15996 15997 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 12}_2 ∧ -b^{39, 12}_1 ∧ -b^{39, 12}_0 ∧ true) c in CNF: c -b^{39, 12}_2 ∨ b^{39, 12}_1 ∨ b^{39, 12}_0 ∨ false c in DIMACS: -15995 15996 15997 0 c 3 does not represent an automaton state. c -(-b^{39, 12}_2 ∧ b^{39, 12}_1 ∧ b^{39, 12}_0 ∧ true) c in CNF: c b^{39, 12}_2 ∨ -b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ false c in DIMACS: 15995 -15996 -15997 0 c -3 does not represent an automaton state. c -( b^{39, 12}_2 ∧ b^{39, 12}_1 ∧ b^{39, 12}_0 ∧ true) c in CNF: c -b^{39, 12}_2 ∨ -b^{39, 12}_1 ∨ -b^{39, 12}_0 ∨ false c in DIMACS: -15995 -15996 -15997 0 c i = 13 c -2+1 --> -1 c ( b^{39, 13}_2 ∧ b^{39, 13}_1 ∧ -b^{39, 13}_0 ∧ p_507) -> ( b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ b^{39, 14}_0) c in CNF: c -b^{39, 13}_2 ∨ -b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ -p_507 ∨ b^{39, 14}_2 c -b^{39, 13}_2 ∨ -b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ -p_507 ∨ -b^{39, 14}_1 c -b^{39, 13}_2 ∨ -b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ -p_507 ∨ b^{39, 14}_0 c in DIMACS: -15998 -15999 16000 -507 16001 0 -15998 -15999 16000 -507 -16002 0 -15998 -15999 16000 -507 16003 0 c -1+1 --> 0 c ( b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ b^{39, 13}_0 ∧ p_507) -> (-b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ -b^{39, 14}_0) c in CNF: c -b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ -p_507 ∨ -b^{39, 14}_2 c -b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ -p_507 ∨ -b^{39, 14}_1 c -b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ -p_507 ∨ -b^{39, 14}_0 c in DIMACS: -15998 15999 -16000 -507 -16001 0 -15998 15999 -16000 -507 -16002 0 -15998 15999 -16000 -507 -16003 0 c 0+1 --> 1 c (-b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ -b^{39, 13}_0 ∧ p_507) -> (-b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ b^{39, 14}_0) c in CNF: c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ -p_507 ∨ -b^{39, 14}_2 c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ -p_507 ∨ -b^{39, 14}_1 c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ -p_507 ∨ b^{39, 14}_0 c in DIMACS: 15998 15999 16000 -507 -16001 0 15998 15999 16000 -507 -16002 0 15998 15999 16000 -507 16003 0 c 1+1 --> 2 c (-b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ b^{39, 13}_0 ∧ p_507) -> (-b^{39, 14}_2 ∧ b^{39, 14}_1 ∧ -b^{39, 14}_0) c in CNF: c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ -p_507 ∨ -b^{39, 14}_2 c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ -p_507 ∨ b^{39, 14}_1 c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ -p_507 ∨ -b^{39, 14}_0 c in DIMACS: 15998 15999 -16000 -507 -16001 0 15998 15999 -16000 -507 16002 0 15998 15999 -16000 -507 -16003 0 c 2+1 --> break c (-b^{39, 13}_2 ∧ b^{39, 13}_1 ∧ -b^{39, 13}_0 ∧ p_507) -> break c in CNF: c b^{39, 13}_2 ∨ -b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ -p_507 ∨ break c in DIMACS: 15998 -15999 16000 -507 1162 0 c 2-1 --> 1 c (-b^{39, 13}_2 ∧ b^{39, 13}_1 ∧ -b^{39, 13}_0 ∧ -p_507) -> (-b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ b^{39, 14}_0) c in CNF: c b^{39, 13}_2 ∨ -b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ p_507 ∨ -b^{39, 14}_2 c b^{39, 13}_2 ∨ -b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ p_507 ∨ -b^{39, 14}_1 c b^{39, 13}_2 ∨ -b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ p_507 ∨ b^{39, 14}_0 c in DIMACS: 15998 -15999 16000 507 -16001 0 15998 -15999 16000 507 -16002 0 15998 -15999 16000 507 16003 0 c 1-1 --> 0 c (-b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ b^{39, 13}_0 ∧ -p_507) -> (-b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ -b^{39, 14}_0) c in CNF: c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ p_507 ∨ -b^{39, 14}_2 c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ p_507 ∨ -b^{39, 14}_1 c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ p_507 ∨ -b^{39, 14}_0 c in DIMACS: 15998 15999 -16000 507 -16001 0 15998 15999 -16000 507 -16002 0 15998 15999 -16000 507 -16003 0 c 0-1 --> -1 c (-b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ -b^{39, 13}_0 ∧ -p_507) -> ( b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ b^{39, 14}_0) c in CNF: c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ p_507 ∨ b^{39, 14}_2 c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ p_507 ∨ -b^{39, 14}_1 c b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ p_507 ∨ b^{39, 14}_0 c in DIMACS: 15998 15999 16000 507 16001 0 15998 15999 16000 507 -16002 0 15998 15999 16000 507 16003 0 c -1-1 --> -2 c ( b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ b^{39, 13}_0 ∧ -p_507) -> ( b^{39, 14}_2 ∧ b^{39, 14}_1 ∧ -b^{39, 14}_0) c in CNF: c -b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ p_507 ∨ b^{39, 14}_2 c -b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ p_507 ∨ b^{39, 14}_1 c -b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ p_507 ∨ -b^{39, 14}_0 c in DIMACS: -15998 15999 -16000 507 16001 0 -15998 15999 -16000 507 16002 0 -15998 15999 -16000 507 -16003 0 c -2-1 --> break c ( b^{39, 13}_2 ∧ b^{39, 13}_1 ∧ -b^{39, 13}_0 ∧ -p_507) -> break c in CNF: c -b^{39, 13}_2 ∨ -b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ p_507 ∨ break c in DIMACS: -15998 -15999 16000 507 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 13}_2 ∧ -b^{39, 13}_1 ∧ -b^{39, 13}_0 ∧ true) c in CNF: c -b^{39, 13}_2 ∨ b^{39, 13}_1 ∨ b^{39, 13}_0 ∨ false c in DIMACS: -15998 15999 16000 0 c 3 does not represent an automaton state. c -(-b^{39, 13}_2 ∧ b^{39, 13}_1 ∧ b^{39, 13}_0 ∧ true) c in CNF: c b^{39, 13}_2 ∨ -b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ false c in DIMACS: 15998 -15999 -16000 0 c -3 does not represent an automaton state. c -( b^{39, 13}_2 ∧ b^{39, 13}_1 ∧ b^{39, 13}_0 ∧ true) c in CNF: c -b^{39, 13}_2 ∨ -b^{39, 13}_1 ∨ -b^{39, 13}_0 ∨ false c in DIMACS: -15998 -15999 -16000 0 c i = 14 c -2+1 --> -1 c ( b^{39, 14}_2 ∧ b^{39, 14}_1 ∧ -b^{39, 14}_0 ∧ p_546) -> ( b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ b^{39, 15}_0) c in CNF: c -b^{39, 14}_2 ∨ -b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ -p_546 ∨ b^{39, 15}_2 c -b^{39, 14}_2 ∨ -b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ -p_546 ∨ -b^{39, 15}_1 c -b^{39, 14}_2 ∨ -b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ -p_546 ∨ b^{39, 15}_0 c in DIMACS: -16001 -16002 16003 -546 16004 0 -16001 -16002 16003 -546 -16005 0 -16001 -16002 16003 -546 16006 0 c -1+1 --> 0 c ( b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ b^{39, 14}_0 ∧ p_546) -> (-b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ -b^{39, 15}_0) c in CNF: c -b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ -p_546 ∨ -b^{39, 15}_2 c -b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ -p_546 ∨ -b^{39, 15}_1 c -b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ -p_546 ∨ -b^{39, 15}_0 c in DIMACS: -16001 16002 -16003 -546 -16004 0 -16001 16002 -16003 -546 -16005 0 -16001 16002 -16003 -546 -16006 0 c 0+1 --> 1 c (-b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ -b^{39, 14}_0 ∧ p_546) -> (-b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ b^{39, 15}_0) c in CNF: c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ -p_546 ∨ -b^{39, 15}_2 c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ -p_546 ∨ -b^{39, 15}_1 c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ -p_546 ∨ b^{39, 15}_0 c in DIMACS: 16001 16002 16003 -546 -16004 0 16001 16002 16003 -546 -16005 0 16001 16002 16003 -546 16006 0 c 1+1 --> 2 c (-b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ b^{39, 14}_0 ∧ p_546) -> (-b^{39, 15}_2 ∧ b^{39, 15}_1 ∧ -b^{39, 15}_0) c in CNF: c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ -p_546 ∨ -b^{39, 15}_2 c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ -p_546 ∨ b^{39, 15}_1 c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ -p_546 ∨ -b^{39, 15}_0 c in DIMACS: 16001 16002 -16003 -546 -16004 0 16001 16002 -16003 -546 16005 0 16001 16002 -16003 -546 -16006 0 c 2+1 --> break c (-b^{39, 14}_2 ∧ b^{39, 14}_1 ∧ -b^{39, 14}_0 ∧ p_546) -> break c in CNF: c b^{39, 14}_2 ∨ -b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ -p_546 ∨ break c in DIMACS: 16001 -16002 16003 -546 1162 0 c 2-1 --> 1 c (-b^{39, 14}_2 ∧ b^{39, 14}_1 ∧ -b^{39, 14}_0 ∧ -p_546) -> (-b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ b^{39, 15}_0) c in CNF: c b^{39, 14}_2 ∨ -b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ p_546 ∨ -b^{39, 15}_2 c b^{39, 14}_2 ∨ -b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ p_546 ∨ -b^{39, 15}_1 c b^{39, 14}_2 ∨ -b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ p_546 ∨ b^{39, 15}_0 c in DIMACS: 16001 -16002 16003 546 -16004 0 16001 -16002 16003 546 -16005 0 16001 -16002 16003 546 16006 0 c 1-1 --> 0 c (-b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ b^{39, 14}_0 ∧ -p_546) -> (-b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ -b^{39, 15}_0) c in CNF: c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ p_546 ∨ -b^{39, 15}_2 c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ p_546 ∨ -b^{39, 15}_1 c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ p_546 ∨ -b^{39, 15}_0 c in DIMACS: 16001 16002 -16003 546 -16004 0 16001 16002 -16003 546 -16005 0 16001 16002 -16003 546 -16006 0 c 0-1 --> -1 c (-b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ -b^{39, 14}_0 ∧ -p_546) -> ( b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ b^{39, 15}_0) c in CNF: c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ p_546 ∨ b^{39, 15}_2 c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ p_546 ∨ -b^{39, 15}_1 c b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ p_546 ∨ b^{39, 15}_0 c in DIMACS: 16001 16002 16003 546 16004 0 16001 16002 16003 546 -16005 0 16001 16002 16003 546 16006 0 c -1-1 --> -2 c ( b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ b^{39, 14}_0 ∧ -p_546) -> ( b^{39, 15}_2 ∧ b^{39, 15}_1 ∧ -b^{39, 15}_0) c in CNF: c -b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ p_546 ∨ b^{39, 15}_2 c -b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ p_546 ∨ b^{39, 15}_1 c -b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ p_546 ∨ -b^{39, 15}_0 c in DIMACS: -16001 16002 -16003 546 16004 0 -16001 16002 -16003 546 16005 0 -16001 16002 -16003 546 -16006 0 c -2-1 --> break c ( b^{39, 14}_2 ∧ b^{39, 14}_1 ∧ -b^{39, 14}_0 ∧ -p_546) -> break c in CNF: c -b^{39, 14}_2 ∨ -b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ p_546 ∨ break c in DIMACS: -16001 -16002 16003 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 14}_2 ∧ -b^{39, 14}_1 ∧ -b^{39, 14}_0 ∧ true) c in CNF: c -b^{39, 14}_2 ∨ b^{39, 14}_1 ∨ b^{39, 14}_0 ∨ false c in DIMACS: -16001 16002 16003 0 c 3 does not represent an automaton state. c -(-b^{39, 14}_2 ∧ b^{39, 14}_1 ∧ b^{39, 14}_0 ∧ true) c in CNF: c b^{39, 14}_2 ∨ -b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ false c in DIMACS: 16001 -16002 -16003 0 c -3 does not represent an automaton state. c -( b^{39, 14}_2 ∧ b^{39, 14}_1 ∧ b^{39, 14}_0 ∧ true) c in CNF: c -b^{39, 14}_2 ∨ -b^{39, 14}_1 ∨ -b^{39, 14}_0 ∨ false c in DIMACS: -16001 -16002 -16003 0 c i = 15 c -2+1 --> -1 c ( b^{39, 15}_2 ∧ b^{39, 15}_1 ∧ -b^{39, 15}_0 ∧ p_585) -> ( b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ b^{39, 16}_0) c in CNF: c -b^{39, 15}_2 ∨ -b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ -p_585 ∨ b^{39, 16}_2 c -b^{39, 15}_2 ∨ -b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ -p_585 ∨ -b^{39, 16}_1 c -b^{39, 15}_2 ∨ -b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ -p_585 ∨ b^{39, 16}_0 c in DIMACS: -16004 -16005 16006 -585 16007 0 -16004 -16005 16006 -585 -16008 0 -16004 -16005 16006 -585 16009 0 c -1+1 --> 0 c ( b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ b^{39, 15}_0 ∧ p_585) -> (-b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ -b^{39, 16}_0) c in CNF: c -b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ -p_585 ∨ -b^{39, 16}_2 c -b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ -p_585 ∨ -b^{39, 16}_1 c -b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ -p_585 ∨ -b^{39, 16}_0 c in DIMACS: -16004 16005 -16006 -585 -16007 0 -16004 16005 -16006 -585 -16008 0 -16004 16005 -16006 -585 -16009 0 c 0+1 --> 1 c (-b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ -b^{39, 15}_0 ∧ p_585) -> (-b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ b^{39, 16}_0) c in CNF: c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ -p_585 ∨ -b^{39, 16}_2 c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ -p_585 ∨ -b^{39, 16}_1 c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ -p_585 ∨ b^{39, 16}_0 c in DIMACS: 16004 16005 16006 -585 -16007 0 16004 16005 16006 -585 -16008 0 16004 16005 16006 -585 16009 0 c 1+1 --> 2 c (-b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ b^{39, 15}_0 ∧ p_585) -> (-b^{39, 16}_2 ∧ b^{39, 16}_1 ∧ -b^{39, 16}_0) c in CNF: c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ -p_585 ∨ -b^{39, 16}_2 c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ -p_585 ∨ b^{39, 16}_1 c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ -p_585 ∨ -b^{39, 16}_0 c in DIMACS: 16004 16005 -16006 -585 -16007 0 16004 16005 -16006 -585 16008 0 16004 16005 -16006 -585 -16009 0 c 2+1 --> break c (-b^{39, 15}_2 ∧ b^{39, 15}_1 ∧ -b^{39, 15}_0 ∧ p_585) -> break c in CNF: c b^{39, 15}_2 ∨ -b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ -p_585 ∨ break c in DIMACS: 16004 -16005 16006 -585 1162 0 c 2-1 --> 1 c (-b^{39, 15}_2 ∧ b^{39, 15}_1 ∧ -b^{39, 15}_0 ∧ -p_585) -> (-b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ b^{39, 16}_0) c in CNF: c b^{39, 15}_2 ∨ -b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ p_585 ∨ -b^{39, 16}_2 c b^{39, 15}_2 ∨ -b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ p_585 ∨ -b^{39, 16}_1 c b^{39, 15}_2 ∨ -b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ p_585 ∨ b^{39, 16}_0 c in DIMACS: 16004 -16005 16006 585 -16007 0 16004 -16005 16006 585 -16008 0 16004 -16005 16006 585 16009 0 c 1-1 --> 0 c (-b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ b^{39, 15}_0 ∧ -p_585) -> (-b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ -b^{39, 16}_0) c in CNF: c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ p_585 ∨ -b^{39, 16}_2 c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ p_585 ∨ -b^{39, 16}_1 c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ p_585 ∨ -b^{39, 16}_0 c in DIMACS: 16004 16005 -16006 585 -16007 0 16004 16005 -16006 585 -16008 0 16004 16005 -16006 585 -16009 0 c 0-1 --> -1 c (-b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ -b^{39, 15}_0 ∧ -p_585) -> ( b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ b^{39, 16}_0) c in CNF: c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ p_585 ∨ b^{39, 16}_2 c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ p_585 ∨ -b^{39, 16}_1 c b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ p_585 ∨ b^{39, 16}_0 c in DIMACS: 16004 16005 16006 585 16007 0 16004 16005 16006 585 -16008 0 16004 16005 16006 585 16009 0 c -1-1 --> -2 c ( b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ b^{39, 15}_0 ∧ -p_585) -> ( b^{39, 16}_2 ∧ b^{39, 16}_1 ∧ -b^{39, 16}_0) c in CNF: c -b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ p_585 ∨ b^{39, 16}_2 c -b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ p_585 ∨ b^{39, 16}_1 c -b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ p_585 ∨ -b^{39, 16}_0 c in DIMACS: -16004 16005 -16006 585 16007 0 -16004 16005 -16006 585 16008 0 -16004 16005 -16006 585 -16009 0 c -2-1 --> break c ( b^{39, 15}_2 ∧ b^{39, 15}_1 ∧ -b^{39, 15}_0 ∧ -p_585) -> break c in CNF: c -b^{39, 15}_2 ∨ -b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ p_585 ∨ break c in DIMACS: -16004 -16005 16006 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 15}_2 ∧ -b^{39, 15}_1 ∧ -b^{39, 15}_0 ∧ true) c in CNF: c -b^{39, 15}_2 ∨ b^{39, 15}_1 ∨ b^{39, 15}_0 ∨ false c in DIMACS: -16004 16005 16006 0 c 3 does not represent an automaton state. c -(-b^{39, 15}_2 ∧ b^{39, 15}_1 ∧ b^{39, 15}_0 ∧ true) c in CNF: c b^{39, 15}_2 ∨ -b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ false c in DIMACS: 16004 -16005 -16006 0 c -3 does not represent an automaton state. c -( b^{39, 15}_2 ∧ b^{39, 15}_1 ∧ b^{39, 15}_0 ∧ true) c in CNF: c -b^{39, 15}_2 ∨ -b^{39, 15}_1 ∨ -b^{39, 15}_0 ∨ false c in DIMACS: -16004 -16005 -16006 0 c i = 16 c -2+1 --> -1 c ( b^{39, 16}_2 ∧ b^{39, 16}_1 ∧ -b^{39, 16}_0 ∧ p_624) -> ( b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ b^{39, 17}_0) c in CNF: c -b^{39, 16}_2 ∨ -b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ -p_624 ∨ b^{39, 17}_2 c -b^{39, 16}_2 ∨ -b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ -p_624 ∨ -b^{39, 17}_1 c -b^{39, 16}_2 ∨ -b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ -p_624 ∨ b^{39, 17}_0 c in DIMACS: -16007 -16008 16009 -624 16010 0 -16007 -16008 16009 -624 -16011 0 -16007 -16008 16009 -624 16012 0 c -1+1 --> 0 c ( b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ b^{39, 16}_0 ∧ p_624) -> (-b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ -b^{39, 17}_0) c in CNF: c -b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ -p_624 ∨ -b^{39, 17}_2 c -b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ -p_624 ∨ -b^{39, 17}_1 c -b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ -p_624 ∨ -b^{39, 17}_0 c in DIMACS: -16007 16008 -16009 -624 -16010 0 -16007 16008 -16009 -624 -16011 0 -16007 16008 -16009 -624 -16012 0 c 0+1 --> 1 c (-b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ -b^{39, 16}_0 ∧ p_624) -> (-b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ b^{39, 17}_0) c in CNF: c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ -p_624 ∨ -b^{39, 17}_2 c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ -p_624 ∨ -b^{39, 17}_1 c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ -p_624 ∨ b^{39, 17}_0 c in DIMACS: 16007 16008 16009 -624 -16010 0 16007 16008 16009 -624 -16011 0 16007 16008 16009 -624 16012 0 c 1+1 --> 2 c (-b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ b^{39, 16}_0 ∧ p_624) -> (-b^{39, 17}_2 ∧ b^{39, 17}_1 ∧ -b^{39, 17}_0) c in CNF: c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ -p_624 ∨ -b^{39, 17}_2 c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ -p_624 ∨ b^{39, 17}_1 c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ -p_624 ∨ -b^{39, 17}_0 c in DIMACS: 16007 16008 -16009 -624 -16010 0 16007 16008 -16009 -624 16011 0 16007 16008 -16009 -624 -16012 0 c 2+1 --> break c (-b^{39, 16}_2 ∧ b^{39, 16}_1 ∧ -b^{39, 16}_0 ∧ p_624) -> break c in CNF: c b^{39, 16}_2 ∨ -b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ -p_624 ∨ break c in DIMACS: 16007 -16008 16009 -624 1162 0 c 2-1 --> 1 c (-b^{39, 16}_2 ∧ b^{39, 16}_1 ∧ -b^{39, 16}_0 ∧ -p_624) -> (-b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ b^{39, 17}_0) c in CNF: c b^{39, 16}_2 ∨ -b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ p_624 ∨ -b^{39, 17}_2 c b^{39, 16}_2 ∨ -b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ p_624 ∨ -b^{39, 17}_1 c b^{39, 16}_2 ∨ -b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ p_624 ∨ b^{39, 17}_0 c in DIMACS: 16007 -16008 16009 624 -16010 0 16007 -16008 16009 624 -16011 0 16007 -16008 16009 624 16012 0 c 1-1 --> 0 c (-b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ b^{39, 16}_0 ∧ -p_624) -> (-b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ -b^{39, 17}_0) c in CNF: c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ p_624 ∨ -b^{39, 17}_2 c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ p_624 ∨ -b^{39, 17}_1 c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ p_624 ∨ -b^{39, 17}_0 c in DIMACS: 16007 16008 -16009 624 -16010 0 16007 16008 -16009 624 -16011 0 16007 16008 -16009 624 -16012 0 c 0-1 --> -1 c (-b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ -b^{39, 16}_0 ∧ -p_624) -> ( b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ b^{39, 17}_0) c in CNF: c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ p_624 ∨ b^{39, 17}_2 c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ p_624 ∨ -b^{39, 17}_1 c b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ p_624 ∨ b^{39, 17}_0 c in DIMACS: 16007 16008 16009 624 16010 0 16007 16008 16009 624 -16011 0 16007 16008 16009 624 16012 0 c -1-1 --> -2 c ( b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ b^{39, 16}_0 ∧ -p_624) -> ( b^{39, 17}_2 ∧ b^{39, 17}_1 ∧ -b^{39, 17}_0) c in CNF: c -b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ p_624 ∨ b^{39, 17}_2 c -b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ p_624 ∨ b^{39, 17}_1 c -b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ p_624 ∨ -b^{39, 17}_0 c in DIMACS: -16007 16008 -16009 624 16010 0 -16007 16008 -16009 624 16011 0 -16007 16008 -16009 624 -16012 0 c -2-1 --> break c ( b^{39, 16}_2 ∧ b^{39, 16}_1 ∧ -b^{39, 16}_0 ∧ -p_624) -> break c in CNF: c -b^{39, 16}_2 ∨ -b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ p_624 ∨ break c in DIMACS: -16007 -16008 16009 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 16}_2 ∧ -b^{39, 16}_1 ∧ -b^{39, 16}_0 ∧ true) c in CNF: c -b^{39, 16}_2 ∨ b^{39, 16}_1 ∨ b^{39, 16}_0 ∨ false c in DIMACS: -16007 16008 16009 0 c 3 does not represent an automaton state. c -(-b^{39, 16}_2 ∧ b^{39, 16}_1 ∧ b^{39, 16}_0 ∧ true) c in CNF: c b^{39, 16}_2 ∨ -b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ false c in DIMACS: 16007 -16008 -16009 0 c -3 does not represent an automaton state. c -( b^{39, 16}_2 ∧ b^{39, 16}_1 ∧ b^{39, 16}_0 ∧ true) c in CNF: c -b^{39, 16}_2 ∨ -b^{39, 16}_1 ∨ -b^{39, 16}_0 ∨ false c in DIMACS: -16007 -16008 -16009 0 c i = 17 c -2+1 --> -1 c ( b^{39, 17}_2 ∧ b^{39, 17}_1 ∧ -b^{39, 17}_0 ∧ p_663) -> ( b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ b^{39, 18}_0) c in CNF: c -b^{39, 17}_2 ∨ -b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ -p_663 ∨ b^{39, 18}_2 c -b^{39, 17}_2 ∨ -b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ -p_663 ∨ -b^{39, 18}_1 c -b^{39, 17}_2 ∨ -b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ -p_663 ∨ b^{39, 18}_0 c in DIMACS: -16010 -16011 16012 -663 16013 0 -16010 -16011 16012 -663 -16014 0 -16010 -16011 16012 -663 16015 0 c -1+1 --> 0 c ( b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ b^{39, 17}_0 ∧ p_663) -> (-b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ -b^{39, 18}_0) c in CNF: c -b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ -p_663 ∨ -b^{39, 18}_2 c -b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ -p_663 ∨ -b^{39, 18}_1 c -b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ -p_663 ∨ -b^{39, 18}_0 c in DIMACS: -16010 16011 -16012 -663 -16013 0 -16010 16011 -16012 -663 -16014 0 -16010 16011 -16012 -663 -16015 0 c 0+1 --> 1 c (-b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ -b^{39, 17}_0 ∧ p_663) -> (-b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ b^{39, 18}_0) c in CNF: c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ -p_663 ∨ -b^{39, 18}_2 c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ -p_663 ∨ -b^{39, 18}_1 c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ -p_663 ∨ b^{39, 18}_0 c in DIMACS: 16010 16011 16012 -663 -16013 0 16010 16011 16012 -663 -16014 0 16010 16011 16012 -663 16015 0 c 1+1 --> 2 c (-b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ b^{39, 17}_0 ∧ p_663) -> (-b^{39, 18}_2 ∧ b^{39, 18}_1 ∧ -b^{39, 18}_0) c in CNF: c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ -p_663 ∨ -b^{39, 18}_2 c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ -p_663 ∨ b^{39, 18}_1 c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ -p_663 ∨ -b^{39, 18}_0 c in DIMACS: 16010 16011 -16012 -663 -16013 0 16010 16011 -16012 -663 16014 0 16010 16011 -16012 -663 -16015 0 c 2+1 --> break c (-b^{39, 17}_2 ∧ b^{39, 17}_1 ∧ -b^{39, 17}_0 ∧ p_663) -> break c in CNF: c b^{39, 17}_2 ∨ -b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ -p_663 ∨ break c in DIMACS: 16010 -16011 16012 -663 1162 0 c 2-1 --> 1 c (-b^{39, 17}_2 ∧ b^{39, 17}_1 ∧ -b^{39, 17}_0 ∧ -p_663) -> (-b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ b^{39, 18}_0) c in CNF: c b^{39, 17}_2 ∨ -b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ p_663 ∨ -b^{39, 18}_2 c b^{39, 17}_2 ∨ -b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ p_663 ∨ -b^{39, 18}_1 c b^{39, 17}_2 ∨ -b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ p_663 ∨ b^{39, 18}_0 c in DIMACS: 16010 -16011 16012 663 -16013 0 16010 -16011 16012 663 -16014 0 16010 -16011 16012 663 16015 0 c 1-1 --> 0 c (-b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ b^{39, 17}_0 ∧ -p_663) -> (-b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ -b^{39, 18}_0) c in CNF: c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ p_663 ∨ -b^{39, 18}_2 c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ p_663 ∨ -b^{39, 18}_1 c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ p_663 ∨ -b^{39, 18}_0 c in DIMACS: 16010 16011 -16012 663 -16013 0 16010 16011 -16012 663 -16014 0 16010 16011 -16012 663 -16015 0 c 0-1 --> -1 c (-b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ -b^{39, 17}_0 ∧ -p_663) -> ( b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ b^{39, 18}_0) c in CNF: c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ p_663 ∨ b^{39, 18}_2 c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ p_663 ∨ -b^{39, 18}_1 c b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ p_663 ∨ b^{39, 18}_0 c in DIMACS: 16010 16011 16012 663 16013 0 16010 16011 16012 663 -16014 0 16010 16011 16012 663 16015 0 c -1-1 --> -2 c ( b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ b^{39, 17}_0 ∧ -p_663) -> ( b^{39, 18}_2 ∧ b^{39, 18}_1 ∧ -b^{39, 18}_0) c in CNF: c -b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ p_663 ∨ b^{39, 18}_2 c -b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ p_663 ∨ b^{39, 18}_1 c -b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ p_663 ∨ -b^{39, 18}_0 c in DIMACS: -16010 16011 -16012 663 16013 0 -16010 16011 -16012 663 16014 0 -16010 16011 -16012 663 -16015 0 c -2-1 --> break c ( b^{39, 17}_2 ∧ b^{39, 17}_1 ∧ -b^{39, 17}_0 ∧ -p_663) -> break c in CNF: c -b^{39, 17}_2 ∨ -b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ p_663 ∨ break c in DIMACS: -16010 -16011 16012 663 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 17}_2 ∧ -b^{39, 17}_1 ∧ -b^{39, 17}_0 ∧ true) c in CNF: c -b^{39, 17}_2 ∨ b^{39, 17}_1 ∨ b^{39, 17}_0 ∨ false c in DIMACS: -16010 16011 16012 0 c 3 does not represent an automaton state. c -(-b^{39, 17}_2 ∧ b^{39, 17}_1 ∧ b^{39, 17}_0 ∧ true) c in CNF: c b^{39, 17}_2 ∨ -b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ false c in DIMACS: 16010 -16011 -16012 0 c -3 does not represent an automaton state. c -( b^{39, 17}_2 ∧ b^{39, 17}_1 ∧ b^{39, 17}_0 ∧ true) c in CNF: c -b^{39, 17}_2 ∨ -b^{39, 17}_1 ∨ -b^{39, 17}_0 ∨ false c in DIMACS: -16010 -16011 -16012 0 c i = 18 c -2+1 --> -1 c ( b^{39, 18}_2 ∧ b^{39, 18}_1 ∧ -b^{39, 18}_0 ∧ p_702) -> ( b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ b^{39, 19}_0) c in CNF: c -b^{39, 18}_2 ∨ -b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ -p_702 ∨ b^{39, 19}_2 c -b^{39, 18}_2 ∨ -b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ -p_702 ∨ -b^{39, 19}_1 c -b^{39, 18}_2 ∨ -b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ -p_702 ∨ b^{39, 19}_0 c in DIMACS: -16013 -16014 16015 -702 16016 0 -16013 -16014 16015 -702 -16017 0 -16013 -16014 16015 -702 16018 0 c -1+1 --> 0 c ( b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ b^{39, 18}_0 ∧ p_702) -> (-b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ -b^{39, 19}_0) c in CNF: c -b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ -p_702 ∨ -b^{39, 19}_2 c -b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ -p_702 ∨ -b^{39, 19}_1 c -b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ -p_702 ∨ -b^{39, 19}_0 c in DIMACS: -16013 16014 -16015 -702 -16016 0 -16013 16014 -16015 -702 -16017 0 -16013 16014 -16015 -702 -16018 0 c 0+1 --> 1 c (-b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ -b^{39, 18}_0 ∧ p_702) -> (-b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ b^{39, 19}_0) c in CNF: c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ -p_702 ∨ -b^{39, 19}_2 c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ -p_702 ∨ -b^{39, 19}_1 c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ -p_702 ∨ b^{39, 19}_0 c in DIMACS: 16013 16014 16015 -702 -16016 0 16013 16014 16015 -702 -16017 0 16013 16014 16015 -702 16018 0 c 1+1 --> 2 c (-b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ b^{39, 18}_0 ∧ p_702) -> (-b^{39, 19}_2 ∧ b^{39, 19}_1 ∧ -b^{39, 19}_0) c in CNF: c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ -p_702 ∨ -b^{39, 19}_2 c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ -p_702 ∨ b^{39, 19}_1 c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ -p_702 ∨ -b^{39, 19}_0 c in DIMACS: 16013 16014 -16015 -702 -16016 0 16013 16014 -16015 -702 16017 0 16013 16014 -16015 -702 -16018 0 c 2+1 --> break c (-b^{39, 18}_2 ∧ b^{39, 18}_1 ∧ -b^{39, 18}_0 ∧ p_702) -> break c in CNF: c b^{39, 18}_2 ∨ -b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ -p_702 ∨ break c in DIMACS: 16013 -16014 16015 -702 1162 0 c 2-1 --> 1 c (-b^{39, 18}_2 ∧ b^{39, 18}_1 ∧ -b^{39, 18}_0 ∧ -p_702) -> (-b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ b^{39, 19}_0) c in CNF: c b^{39, 18}_2 ∨ -b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ p_702 ∨ -b^{39, 19}_2 c b^{39, 18}_2 ∨ -b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ p_702 ∨ -b^{39, 19}_1 c b^{39, 18}_2 ∨ -b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ p_702 ∨ b^{39, 19}_0 c in DIMACS: 16013 -16014 16015 702 -16016 0 16013 -16014 16015 702 -16017 0 16013 -16014 16015 702 16018 0 c 1-1 --> 0 c (-b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ b^{39, 18}_0 ∧ -p_702) -> (-b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ -b^{39, 19}_0) c in CNF: c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ p_702 ∨ -b^{39, 19}_2 c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ p_702 ∨ -b^{39, 19}_1 c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ p_702 ∨ -b^{39, 19}_0 c in DIMACS: 16013 16014 -16015 702 -16016 0 16013 16014 -16015 702 -16017 0 16013 16014 -16015 702 -16018 0 c 0-1 --> -1 c (-b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ -b^{39, 18}_0 ∧ -p_702) -> ( b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ b^{39, 19}_0) c in CNF: c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ p_702 ∨ b^{39, 19}_2 c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ p_702 ∨ -b^{39, 19}_1 c b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ p_702 ∨ b^{39, 19}_0 c in DIMACS: 16013 16014 16015 702 16016 0 16013 16014 16015 702 -16017 0 16013 16014 16015 702 16018 0 c -1-1 --> -2 c ( b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ b^{39, 18}_0 ∧ -p_702) -> ( b^{39, 19}_2 ∧ b^{39, 19}_1 ∧ -b^{39, 19}_0) c in CNF: c -b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ p_702 ∨ b^{39, 19}_2 c -b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ p_702 ∨ b^{39, 19}_1 c -b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ p_702 ∨ -b^{39, 19}_0 c in DIMACS: -16013 16014 -16015 702 16016 0 -16013 16014 -16015 702 16017 0 -16013 16014 -16015 702 -16018 0 c -2-1 --> break c ( b^{39, 18}_2 ∧ b^{39, 18}_1 ∧ -b^{39, 18}_0 ∧ -p_702) -> break c in CNF: c -b^{39, 18}_2 ∨ -b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ p_702 ∨ break c in DIMACS: -16013 -16014 16015 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 18}_2 ∧ -b^{39, 18}_1 ∧ -b^{39, 18}_0 ∧ true) c in CNF: c -b^{39, 18}_2 ∨ b^{39, 18}_1 ∨ b^{39, 18}_0 ∨ false c in DIMACS: -16013 16014 16015 0 c 3 does not represent an automaton state. c -(-b^{39, 18}_2 ∧ b^{39, 18}_1 ∧ b^{39, 18}_0 ∧ true) c in CNF: c b^{39, 18}_2 ∨ -b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ false c in DIMACS: 16013 -16014 -16015 0 c -3 does not represent an automaton state. c -( b^{39, 18}_2 ∧ b^{39, 18}_1 ∧ b^{39, 18}_0 ∧ true) c in CNF: c -b^{39, 18}_2 ∨ -b^{39, 18}_1 ∨ -b^{39, 18}_0 ∨ false c in DIMACS: -16013 -16014 -16015 0 c i = 19 c -2+1 --> -1 c ( b^{39, 19}_2 ∧ b^{39, 19}_1 ∧ -b^{39, 19}_0 ∧ p_741) -> ( b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ b^{39, 20}_0) c in CNF: c -b^{39, 19}_2 ∨ -b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ -p_741 ∨ b^{39, 20}_2 c -b^{39, 19}_2 ∨ -b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ -p_741 ∨ -b^{39, 20}_1 c -b^{39, 19}_2 ∨ -b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ -p_741 ∨ b^{39, 20}_0 c in DIMACS: -16016 -16017 16018 -741 16019 0 -16016 -16017 16018 -741 -16020 0 -16016 -16017 16018 -741 16021 0 c -1+1 --> 0 c ( b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ b^{39, 19}_0 ∧ p_741) -> (-b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ -b^{39, 20}_0) c in CNF: c -b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ -p_741 ∨ -b^{39, 20}_2 c -b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ -p_741 ∨ -b^{39, 20}_1 c -b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ -p_741 ∨ -b^{39, 20}_0 c in DIMACS: -16016 16017 -16018 -741 -16019 0 -16016 16017 -16018 -741 -16020 0 -16016 16017 -16018 -741 -16021 0 c 0+1 --> 1 c (-b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ -b^{39, 19}_0 ∧ p_741) -> (-b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ b^{39, 20}_0) c in CNF: c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ -p_741 ∨ -b^{39, 20}_2 c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ -p_741 ∨ -b^{39, 20}_1 c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ -p_741 ∨ b^{39, 20}_0 c in DIMACS: 16016 16017 16018 -741 -16019 0 16016 16017 16018 -741 -16020 0 16016 16017 16018 -741 16021 0 c 1+1 --> 2 c (-b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ b^{39, 19}_0 ∧ p_741) -> (-b^{39, 20}_2 ∧ b^{39, 20}_1 ∧ -b^{39, 20}_0) c in CNF: c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ -p_741 ∨ -b^{39, 20}_2 c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ -p_741 ∨ b^{39, 20}_1 c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ -p_741 ∨ -b^{39, 20}_0 c in DIMACS: 16016 16017 -16018 -741 -16019 0 16016 16017 -16018 -741 16020 0 16016 16017 -16018 -741 -16021 0 c 2+1 --> break c (-b^{39, 19}_2 ∧ b^{39, 19}_1 ∧ -b^{39, 19}_0 ∧ p_741) -> break c in CNF: c b^{39, 19}_2 ∨ -b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ -p_741 ∨ break c in DIMACS: 16016 -16017 16018 -741 1162 0 c 2-1 --> 1 c (-b^{39, 19}_2 ∧ b^{39, 19}_1 ∧ -b^{39, 19}_0 ∧ -p_741) -> (-b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ b^{39, 20}_0) c in CNF: c b^{39, 19}_2 ∨ -b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ p_741 ∨ -b^{39, 20}_2 c b^{39, 19}_2 ∨ -b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ p_741 ∨ -b^{39, 20}_1 c b^{39, 19}_2 ∨ -b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ p_741 ∨ b^{39, 20}_0 c in DIMACS: 16016 -16017 16018 741 -16019 0 16016 -16017 16018 741 -16020 0 16016 -16017 16018 741 16021 0 c 1-1 --> 0 c (-b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ b^{39, 19}_0 ∧ -p_741) -> (-b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ -b^{39, 20}_0) c in CNF: c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ p_741 ∨ -b^{39, 20}_2 c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ p_741 ∨ -b^{39, 20}_1 c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ p_741 ∨ -b^{39, 20}_0 c in DIMACS: 16016 16017 -16018 741 -16019 0 16016 16017 -16018 741 -16020 0 16016 16017 -16018 741 -16021 0 c 0-1 --> -1 c (-b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ -b^{39, 19}_0 ∧ -p_741) -> ( b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ b^{39, 20}_0) c in CNF: c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ p_741 ∨ b^{39, 20}_2 c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ p_741 ∨ -b^{39, 20}_1 c b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ p_741 ∨ b^{39, 20}_0 c in DIMACS: 16016 16017 16018 741 16019 0 16016 16017 16018 741 -16020 0 16016 16017 16018 741 16021 0 c -1-1 --> -2 c ( b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ b^{39, 19}_0 ∧ -p_741) -> ( b^{39, 20}_2 ∧ b^{39, 20}_1 ∧ -b^{39, 20}_0) c in CNF: c -b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ p_741 ∨ b^{39, 20}_2 c -b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ p_741 ∨ b^{39, 20}_1 c -b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ p_741 ∨ -b^{39, 20}_0 c in DIMACS: -16016 16017 -16018 741 16019 0 -16016 16017 -16018 741 16020 0 -16016 16017 -16018 741 -16021 0 c -2-1 --> break c ( b^{39, 19}_2 ∧ b^{39, 19}_1 ∧ -b^{39, 19}_0 ∧ -p_741) -> break c in CNF: c -b^{39, 19}_2 ∨ -b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ p_741 ∨ break c in DIMACS: -16016 -16017 16018 741 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 19}_2 ∧ -b^{39, 19}_1 ∧ -b^{39, 19}_0 ∧ true) c in CNF: c -b^{39, 19}_2 ∨ b^{39, 19}_1 ∨ b^{39, 19}_0 ∨ false c in DIMACS: -16016 16017 16018 0 c 3 does not represent an automaton state. c -(-b^{39, 19}_2 ∧ b^{39, 19}_1 ∧ b^{39, 19}_0 ∧ true) c in CNF: c b^{39, 19}_2 ∨ -b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ false c in DIMACS: 16016 -16017 -16018 0 c -3 does not represent an automaton state. c -( b^{39, 19}_2 ∧ b^{39, 19}_1 ∧ b^{39, 19}_0 ∧ true) c in CNF: c -b^{39, 19}_2 ∨ -b^{39, 19}_1 ∨ -b^{39, 19}_0 ∨ false c in DIMACS: -16016 -16017 -16018 0 c i = 20 c -2+1 --> -1 c ( b^{39, 20}_2 ∧ b^{39, 20}_1 ∧ -b^{39, 20}_0 ∧ p_780) -> ( b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ b^{39, 21}_0) c in CNF: c -b^{39, 20}_2 ∨ -b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ -p_780 ∨ b^{39, 21}_2 c -b^{39, 20}_2 ∨ -b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ -p_780 ∨ -b^{39, 21}_1 c -b^{39, 20}_2 ∨ -b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ -p_780 ∨ b^{39, 21}_0 c in DIMACS: -16019 -16020 16021 -780 16022 0 -16019 -16020 16021 -780 -16023 0 -16019 -16020 16021 -780 16024 0 c -1+1 --> 0 c ( b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ b^{39, 20}_0 ∧ p_780) -> (-b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ -b^{39, 21}_0) c in CNF: c -b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ -p_780 ∨ -b^{39, 21}_2 c -b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ -p_780 ∨ -b^{39, 21}_1 c -b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ -p_780 ∨ -b^{39, 21}_0 c in DIMACS: -16019 16020 -16021 -780 -16022 0 -16019 16020 -16021 -780 -16023 0 -16019 16020 -16021 -780 -16024 0 c 0+1 --> 1 c (-b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ -b^{39, 20}_0 ∧ p_780) -> (-b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ b^{39, 21}_0) c in CNF: c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ -p_780 ∨ -b^{39, 21}_2 c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ -p_780 ∨ -b^{39, 21}_1 c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ -p_780 ∨ b^{39, 21}_0 c in DIMACS: 16019 16020 16021 -780 -16022 0 16019 16020 16021 -780 -16023 0 16019 16020 16021 -780 16024 0 c 1+1 --> 2 c (-b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ b^{39, 20}_0 ∧ p_780) -> (-b^{39, 21}_2 ∧ b^{39, 21}_1 ∧ -b^{39, 21}_0) c in CNF: c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ -p_780 ∨ -b^{39, 21}_2 c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ -p_780 ∨ b^{39, 21}_1 c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ -p_780 ∨ -b^{39, 21}_0 c in DIMACS: 16019 16020 -16021 -780 -16022 0 16019 16020 -16021 -780 16023 0 16019 16020 -16021 -780 -16024 0 c 2+1 --> break c (-b^{39, 20}_2 ∧ b^{39, 20}_1 ∧ -b^{39, 20}_0 ∧ p_780) -> break c in CNF: c b^{39, 20}_2 ∨ -b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ -p_780 ∨ break c in DIMACS: 16019 -16020 16021 -780 1162 0 c 2-1 --> 1 c (-b^{39, 20}_2 ∧ b^{39, 20}_1 ∧ -b^{39, 20}_0 ∧ -p_780) -> (-b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ b^{39, 21}_0) c in CNF: c b^{39, 20}_2 ∨ -b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ p_780 ∨ -b^{39, 21}_2 c b^{39, 20}_2 ∨ -b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ p_780 ∨ -b^{39, 21}_1 c b^{39, 20}_2 ∨ -b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ p_780 ∨ b^{39, 21}_0 c in DIMACS: 16019 -16020 16021 780 -16022 0 16019 -16020 16021 780 -16023 0 16019 -16020 16021 780 16024 0 c 1-1 --> 0 c (-b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ b^{39, 20}_0 ∧ -p_780) -> (-b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ -b^{39, 21}_0) c in CNF: c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ p_780 ∨ -b^{39, 21}_2 c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ p_780 ∨ -b^{39, 21}_1 c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ p_780 ∨ -b^{39, 21}_0 c in DIMACS: 16019 16020 -16021 780 -16022 0 16019 16020 -16021 780 -16023 0 16019 16020 -16021 780 -16024 0 c 0-1 --> -1 c (-b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ -b^{39, 20}_0 ∧ -p_780) -> ( b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ b^{39, 21}_0) c in CNF: c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ p_780 ∨ b^{39, 21}_2 c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ p_780 ∨ -b^{39, 21}_1 c b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ p_780 ∨ b^{39, 21}_0 c in DIMACS: 16019 16020 16021 780 16022 0 16019 16020 16021 780 -16023 0 16019 16020 16021 780 16024 0 c -1-1 --> -2 c ( b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ b^{39, 20}_0 ∧ -p_780) -> ( b^{39, 21}_2 ∧ b^{39, 21}_1 ∧ -b^{39, 21}_0) c in CNF: c -b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ p_780 ∨ b^{39, 21}_2 c -b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ p_780 ∨ b^{39, 21}_1 c -b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ p_780 ∨ -b^{39, 21}_0 c in DIMACS: -16019 16020 -16021 780 16022 0 -16019 16020 -16021 780 16023 0 -16019 16020 -16021 780 -16024 0 c -2-1 --> break c ( b^{39, 20}_2 ∧ b^{39, 20}_1 ∧ -b^{39, 20}_0 ∧ -p_780) -> break c in CNF: c -b^{39, 20}_2 ∨ -b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ p_780 ∨ break c in DIMACS: -16019 -16020 16021 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 20}_2 ∧ -b^{39, 20}_1 ∧ -b^{39, 20}_0 ∧ true) c in CNF: c -b^{39, 20}_2 ∨ b^{39, 20}_1 ∨ b^{39, 20}_0 ∨ false c in DIMACS: -16019 16020 16021 0 c 3 does not represent an automaton state. c -(-b^{39, 20}_2 ∧ b^{39, 20}_1 ∧ b^{39, 20}_0 ∧ true) c in CNF: c b^{39, 20}_2 ∨ -b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ false c in DIMACS: 16019 -16020 -16021 0 c -3 does not represent an automaton state. c -( b^{39, 20}_2 ∧ b^{39, 20}_1 ∧ b^{39, 20}_0 ∧ true) c in CNF: c -b^{39, 20}_2 ∨ -b^{39, 20}_1 ∨ -b^{39, 20}_0 ∨ false c in DIMACS: -16019 -16020 -16021 0 c i = 21 c -2+1 --> -1 c ( b^{39, 21}_2 ∧ b^{39, 21}_1 ∧ -b^{39, 21}_0 ∧ p_819) -> ( b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ b^{39, 22}_0) c in CNF: c -b^{39, 21}_2 ∨ -b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ -p_819 ∨ b^{39, 22}_2 c -b^{39, 21}_2 ∨ -b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ -p_819 ∨ -b^{39, 22}_1 c -b^{39, 21}_2 ∨ -b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ -p_819 ∨ b^{39, 22}_0 c in DIMACS: -16022 -16023 16024 -819 16025 0 -16022 -16023 16024 -819 -16026 0 -16022 -16023 16024 -819 16027 0 c -1+1 --> 0 c ( b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ b^{39, 21}_0 ∧ p_819) -> (-b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ -b^{39, 22}_0) c in CNF: c -b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ -p_819 ∨ -b^{39, 22}_2 c -b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ -p_819 ∨ -b^{39, 22}_1 c -b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ -p_819 ∨ -b^{39, 22}_0 c in DIMACS: -16022 16023 -16024 -819 -16025 0 -16022 16023 -16024 -819 -16026 0 -16022 16023 -16024 -819 -16027 0 c 0+1 --> 1 c (-b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ -b^{39, 21}_0 ∧ p_819) -> (-b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ b^{39, 22}_0) c in CNF: c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ -p_819 ∨ -b^{39, 22}_2 c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ -p_819 ∨ -b^{39, 22}_1 c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ -p_819 ∨ b^{39, 22}_0 c in DIMACS: 16022 16023 16024 -819 -16025 0 16022 16023 16024 -819 -16026 0 16022 16023 16024 -819 16027 0 c 1+1 --> 2 c (-b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ b^{39, 21}_0 ∧ p_819) -> (-b^{39, 22}_2 ∧ b^{39, 22}_1 ∧ -b^{39, 22}_0) c in CNF: c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ -p_819 ∨ -b^{39, 22}_2 c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ -p_819 ∨ b^{39, 22}_1 c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ -p_819 ∨ -b^{39, 22}_0 c in DIMACS: 16022 16023 -16024 -819 -16025 0 16022 16023 -16024 -819 16026 0 16022 16023 -16024 -819 -16027 0 c 2+1 --> break c (-b^{39, 21}_2 ∧ b^{39, 21}_1 ∧ -b^{39, 21}_0 ∧ p_819) -> break c in CNF: c b^{39, 21}_2 ∨ -b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ -p_819 ∨ break c in DIMACS: 16022 -16023 16024 -819 1162 0 c 2-1 --> 1 c (-b^{39, 21}_2 ∧ b^{39, 21}_1 ∧ -b^{39, 21}_0 ∧ -p_819) -> (-b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ b^{39, 22}_0) c in CNF: c b^{39, 21}_2 ∨ -b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ p_819 ∨ -b^{39, 22}_2 c b^{39, 21}_2 ∨ -b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ p_819 ∨ -b^{39, 22}_1 c b^{39, 21}_2 ∨ -b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ p_819 ∨ b^{39, 22}_0 c in DIMACS: 16022 -16023 16024 819 -16025 0 16022 -16023 16024 819 -16026 0 16022 -16023 16024 819 16027 0 c 1-1 --> 0 c (-b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ b^{39, 21}_0 ∧ -p_819) -> (-b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ -b^{39, 22}_0) c in CNF: c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ p_819 ∨ -b^{39, 22}_2 c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ p_819 ∨ -b^{39, 22}_1 c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ p_819 ∨ -b^{39, 22}_0 c in DIMACS: 16022 16023 -16024 819 -16025 0 16022 16023 -16024 819 -16026 0 16022 16023 -16024 819 -16027 0 c 0-1 --> -1 c (-b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ -b^{39, 21}_0 ∧ -p_819) -> ( b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ b^{39, 22}_0) c in CNF: c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ p_819 ∨ b^{39, 22}_2 c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ p_819 ∨ -b^{39, 22}_1 c b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ p_819 ∨ b^{39, 22}_0 c in DIMACS: 16022 16023 16024 819 16025 0 16022 16023 16024 819 -16026 0 16022 16023 16024 819 16027 0 c -1-1 --> -2 c ( b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ b^{39, 21}_0 ∧ -p_819) -> ( b^{39, 22}_2 ∧ b^{39, 22}_1 ∧ -b^{39, 22}_0) c in CNF: c -b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ p_819 ∨ b^{39, 22}_2 c -b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ p_819 ∨ b^{39, 22}_1 c -b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ p_819 ∨ -b^{39, 22}_0 c in DIMACS: -16022 16023 -16024 819 16025 0 -16022 16023 -16024 819 16026 0 -16022 16023 -16024 819 -16027 0 c -2-1 --> break c ( b^{39, 21}_2 ∧ b^{39, 21}_1 ∧ -b^{39, 21}_0 ∧ -p_819) -> break c in CNF: c -b^{39, 21}_2 ∨ -b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ p_819 ∨ break c in DIMACS: -16022 -16023 16024 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 21}_2 ∧ -b^{39, 21}_1 ∧ -b^{39, 21}_0 ∧ true) c in CNF: c -b^{39, 21}_2 ∨ b^{39, 21}_1 ∨ b^{39, 21}_0 ∨ false c in DIMACS: -16022 16023 16024 0 c 3 does not represent an automaton state. c -(-b^{39, 21}_2 ∧ b^{39, 21}_1 ∧ b^{39, 21}_0 ∧ true) c in CNF: c b^{39, 21}_2 ∨ -b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ false c in DIMACS: 16022 -16023 -16024 0 c -3 does not represent an automaton state. c -( b^{39, 21}_2 ∧ b^{39, 21}_1 ∧ b^{39, 21}_0 ∧ true) c in CNF: c -b^{39, 21}_2 ∨ -b^{39, 21}_1 ∨ -b^{39, 21}_0 ∨ false c in DIMACS: -16022 -16023 -16024 0 c i = 22 c -2+1 --> -1 c ( b^{39, 22}_2 ∧ b^{39, 22}_1 ∧ -b^{39, 22}_0 ∧ p_858) -> ( b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ b^{39, 23}_0) c in CNF: c -b^{39, 22}_2 ∨ -b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ -p_858 ∨ b^{39, 23}_2 c -b^{39, 22}_2 ∨ -b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ -p_858 ∨ -b^{39, 23}_1 c -b^{39, 22}_2 ∨ -b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ -p_858 ∨ b^{39, 23}_0 c in DIMACS: -16025 -16026 16027 -858 16028 0 -16025 -16026 16027 -858 -16029 0 -16025 -16026 16027 -858 16030 0 c -1+1 --> 0 c ( b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ b^{39, 22}_0 ∧ p_858) -> (-b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ -b^{39, 23}_0) c in CNF: c -b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ -p_858 ∨ -b^{39, 23}_2 c -b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ -p_858 ∨ -b^{39, 23}_1 c -b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ -p_858 ∨ -b^{39, 23}_0 c in DIMACS: -16025 16026 -16027 -858 -16028 0 -16025 16026 -16027 -858 -16029 0 -16025 16026 -16027 -858 -16030 0 c 0+1 --> 1 c (-b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ -b^{39, 22}_0 ∧ p_858) -> (-b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ b^{39, 23}_0) c in CNF: c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ -p_858 ∨ -b^{39, 23}_2 c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ -p_858 ∨ -b^{39, 23}_1 c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ -p_858 ∨ b^{39, 23}_0 c in DIMACS: 16025 16026 16027 -858 -16028 0 16025 16026 16027 -858 -16029 0 16025 16026 16027 -858 16030 0 c 1+1 --> 2 c (-b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ b^{39, 22}_0 ∧ p_858) -> (-b^{39, 23}_2 ∧ b^{39, 23}_1 ∧ -b^{39, 23}_0) c in CNF: c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ -p_858 ∨ -b^{39, 23}_2 c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ -p_858 ∨ b^{39, 23}_1 c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ -p_858 ∨ -b^{39, 23}_0 c in DIMACS: 16025 16026 -16027 -858 -16028 0 16025 16026 -16027 -858 16029 0 16025 16026 -16027 -858 -16030 0 c 2+1 --> break c (-b^{39, 22}_2 ∧ b^{39, 22}_1 ∧ -b^{39, 22}_0 ∧ p_858) -> break c in CNF: c b^{39, 22}_2 ∨ -b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ -p_858 ∨ break c in DIMACS: 16025 -16026 16027 -858 1162 0 c 2-1 --> 1 c (-b^{39, 22}_2 ∧ b^{39, 22}_1 ∧ -b^{39, 22}_0 ∧ -p_858) -> (-b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ b^{39, 23}_0) c in CNF: c b^{39, 22}_2 ∨ -b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ p_858 ∨ -b^{39, 23}_2 c b^{39, 22}_2 ∨ -b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ p_858 ∨ -b^{39, 23}_1 c b^{39, 22}_2 ∨ -b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ p_858 ∨ b^{39, 23}_0 c in DIMACS: 16025 -16026 16027 858 -16028 0 16025 -16026 16027 858 -16029 0 16025 -16026 16027 858 16030 0 c 1-1 --> 0 c (-b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ b^{39, 22}_0 ∧ -p_858) -> (-b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ -b^{39, 23}_0) c in CNF: c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ p_858 ∨ -b^{39, 23}_2 c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ p_858 ∨ -b^{39, 23}_1 c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ p_858 ∨ -b^{39, 23}_0 c in DIMACS: 16025 16026 -16027 858 -16028 0 16025 16026 -16027 858 -16029 0 16025 16026 -16027 858 -16030 0 c 0-1 --> -1 c (-b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ -b^{39, 22}_0 ∧ -p_858) -> ( b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ b^{39, 23}_0) c in CNF: c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ p_858 ∨ b^{39, 23}_2 c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ p_858 ∨ -b^{39, 23}_1 c b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ p_858 ∨ b^{39, 23}_0 c in DIMACS: 16025 16026 16027 858 16028 0 16025 16026 16027 858 -16029 0 16025 16026 16027 858 16030 0 c -1-1 --> -2 c ( b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ b^{39, 22}_0 ∧ -p_858) -> ( b^{39, 23}_2 ∧ b^{39, 23}_1 ∧ -b^{39, 23}_0) c in CNF: c -b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ p_858 ∨ b^{39, 23}_2 c -b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ p_858 ∨ b^{39, 23}_1 c -b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ p_858 ∨ -b^{39, 23}_0 c in DIMACS: -16025 16026 -16027 858 16028 0 -16025 16026 -16027 858 16029 0 -16025 16026 -16027 858 -16030 0 c -2-1 --> break c ( b^{39, 22}_2 ∧ b^{39, 22}_1 ∧ -b^{39, 22}_0 ∧ -p_858) -> break c in CNF: c -b^{39, 22}_2 ∨ -b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ p_858 ∨ break c in DIMACS: -16025 -16026 16027 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 22}_2 ∧ -b^{39, 22}_1 ∧ -b^{39, 22}_0 ∧ true) c in CNF: c -b^{39, 22}_2 ∨ b^{39, 22}_1 ∨ b^{39, 22}_0 ∨ false c in DIMACS: -16025 16026 16027 0 c 3 does not represent an automaton state. c -(-b^{39, 22}_2 ∧ b^{39, 22}_1 ∧ b^{39, 22}_0 ∧ true) c in CNF: c b^{39, 22}_2 ∨ -b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ false c in DIMACS: 16025 -16026 -16027 0 c -3 does not represent an automaton state. c -( b^{39, 22}_2 ∧ b^{39, 22}_1 ∧ b^{39, 22}_0 ∧ true) c in CNF: c -b^{39, 22}_2 ∨ -b^{39, 22}_1 ∨ -b^{39, 22}_0 ∨ false c in DIMACS: -16025 -16026 -16027 0 c i = 23 c -2+1 --> -1 c ( b^{39, 23}_2 ∧ b^{39, 23}_1 ∧ -b^{39, 23}_0 ∧ p_897) -> ( b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ b^{39, 24}_0) c in CNF: c -b^{39, 23}_2 ∨ -b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ -p_897 ∨ b^{39, 24}_2 c -b^{39, 23}_2 ∨ -b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ -p_897 ∨ -b^{39, 24}_1 c -b^{39, 23}_2 ∨ -b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ -p_897 ∨ b^{39, 24}_0 c in DIMACS: -16028 -16029 16030 -897 16031 0 -16028 -16029 16030 -897 -16032 0 -16028 -16029 16030 -897 16033 0 c -1+1 --> 0 c ( b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ b^{39, 23}_0 ∧ p_897) -> (-b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ -b^{39, 24}_0) c in CNF: c -b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ -p_897 ∨ -b^{39, 24}_2 c -b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ -p_897 ∨ -b^{39, 24}_1 c -b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ -p_897 ∨ -b^{39, 24}_0 c in DIMACS: -16028 16029 -16030 -897 -16031 0 -16028 16029 -16030 -897 -16032 0 -16028 16029 -16030 -897 -16033 0 c 0+1 --> 1 c (-b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ -b^{39, 23}_0 ∧ p_897) -> (-b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ b^{39, 24}_0) c in CNF: c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ -p_897 ∨ -b^{39, 24}_2 c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ -p_897 ∨ -b^{39, 24}_1 c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ -p_897 ∨ b^{39, 24}_0 c in DIMACS: 16028 16029 16030 -897 -16031 0 16028 16029 16030 -897 -16032 0 16028 16029 16030 -897 16033 0 c 1+1 --> 2 c (-b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ b^{39, 23}_0 ∧ p_897) -> (-b^{39, 24}_2 ∧ b^{39, 24}_1 ∧ -b^{39, 24}_0) c in CNF: c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ -p_897 ∨ -b^{39, 24}_2 c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ -p_897 ∨ b^{39, 24}_1 c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ -p_897 ∨ -b^{39, 24}_0 c in DIMACS: 16028 16029 -16030 -897 -16031 0 16028 16029 -16030 -897 16032 0 16028 16029 -16030 -897 -16033 0 c 2+1 --> break c (-b^{39, 23}_2 ∧ b^{39, 23}_1 ∧ -b^{39, 23}_0 ∧ p_897) -> break c in CNF: c b^{39, 23}_2 ∨ -b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ -p_897 ∨ break c in DIMACS: 16028 -16029 16030 -897 1162 0 c 2-1 --> 1 c (-b^{39, 23}_2 ∧ b^{39, 23}_1 ∧ -b^{39, 23}_0 ∧ -p_897) -> (-b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ b^{39, 24}_0) c in CNF: c b^{39, 23}_2 ∨ -b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ p_897 ∨ -b^{39, 24}_2 c b^{39, 23}_2 ∨ -b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ p_897 ∨ -b^{39, 24}_1 c b^{39, 23}_2 ∨ -b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ p_897 ∨ b^{39, 24}_0 c in DIMACS: 16028 -16029 16030 897 -16031 0 16028 -16029 16030 897 -16032 0 16028 -16029 16030 897 16033 0 c 1-1 --> 0 c (-b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ b^{39, 23}_0 ∧ -p_897) -> (-b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ -b^{39, 24}_0) c in CNF: c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ p_897 ∨ -b^{39, 24}_2 c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ p_897 ∨ -b^{39, 24}_1 c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ p_897 ∨ -b^{39, 24}_0 c in DIMACS: 16028 16029 -16030 897 -16031 0 16028 16029 -16030 897 -16032 0 16028 16029 -16030 897 -16033 0 c 0-1 --> -1 c (-b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ -b^{39, 23}_0 ∧ -p_897) -> ( b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ b^{39, 24}_0) c in CNF: c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ p_897 ∨ b^{39, 24}_2 c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ p_897 ∨ -b^{39, 24}_1 c b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ p_897 ∨ b^{39, 24}_0 c in DIMACS: 16028 16029 16030 897 16031 0 16028 16029 16030 897 -16032 0 16028 16029 16030 897 16033 0 c -1-1 --> -2 c ( b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ b^{39, 23}_0 ∧ -p_897) -> ( b^{39, 24}_2 ∧ b^{39, 24}_1 ∧ -b^{39, 24}_0) c in CNF: c -b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ p_897 ∨ b^{39, 24}_2 c -b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ p_897 ∨ b^{39, 24}_1 c -b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ p_897 ∨ -b^{39, 24}_0 c in DIMACS: -16028 16029 -16030 897 16031 0 -16028 16029 -16030 897 16032 0 -16028 16029 -16030 897 -16033 0 c -2-1 --> break c ( b^{39, 23}_2 ∧ b^{39, 23}_1 ∧ -b^{39, 23}_0 ∧ -p_897) -> break c in CNF: c -b^{39, 23}_2 ∨ -b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ p_897 ∨ break c in DIMACS: -16028 -16029 16030 897 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 23}_2 ∧ -b^{39, 23}_1 ∧ -b^{39, 23}_0 ∧ true) c in CNF: c -b^{39, 23}_2 ∨ b^{39, 23}_1 ∨ b^{39, 23}_0 ∨ false c in DIMACS: -16028 16029 16030 0 c 3 does not represent an automaton state. c -(-b^{39, 23}_2 ∧ b^{39, 23}_1 ∧ b^{39, 23}_0 ∧ true) c in CNF: c b^{39, 23}_2 ∨ -b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ false c in DIMACS: 16028 -16029 -16030 0 c -3 does not represent an automaton state. c -( b^{39, 23}_2 ∧ b^{39, 23}_1 ∧ b^{39, 23}_0 ∧ true) c in CNF: c -b^{39, 23}_2 ∨ -b^{39, 23}_1 ∨ -b^{39, 23}_0 ∨ false c in DIMACS: -16028 -16029 -16030 0 c i = 24 c -2+1 --> -1 c ( b^{39, 24}_2 ∧ b^{39, 24}_1 ∧ -b^{39, 24}_0 ∧ p_936) -> ( b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ b^{39, 25}_0) c in CNF: c -b^{39, 24}_2 ∨ -b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ -p_936 ∨ b^{39, 25}_2 c -b^{39, 24}_2 ∨ -b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ -p_936 ∨ -b^{39, 25}_1 c -b^{39, 24}_2 ∨ -b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ -p_936 ∨ b^{39, 25}_0 c in DIMACS: -16031 -16032 16033 -936 16034 0 -16031 -16032 16033 -936 -16035 0 -16031 -16032 16033 -936 16036 0 c -1+1 --> 0 c ( b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ b^{39, 24}_0 ∧ p_936) -> (-b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ -b^{39, 25}_0) c in CNF: c -b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ -p_936 ∨ -b^{39, 25}_2 c -b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ -p_936 ∨ -b^{39, 25}_1 c -b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ -p_936 ∨ -b^{39, 25}_0 c in DIMACS: -16031 16032 -16033 -936 -16034 0 -16031 16032 -16033 -936 -16035 0 -16031 16032 -16033 -936 -16036 0 c 0+1 --> 1 c (-b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ -b^{39, 24}_0 ∧ p_936) -> (-b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ b^{39, 25}_0) c in CNF: c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ -p_936 ∨ -b^{39, 25}_2 c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ -p_936 ∨ -b^{39, 25}_1 c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ -p_936 ∨ b^{39, 25}_0 c in DIMACS: 16031 16032 16033 -936 -16034 0 16031 16032 16033 -936 -16035 0 16031 16032 16033 -936 16036 0 c 1+1 --> 2 c (-b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ b^{39, 24}_0 ∧ p_936) -> (-b^{39, 25}_2 ∧ b^{39, 25}_1 ∧ -b^{39, 25}_0) c in CNF: c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ -p_936 ∨ -b^{39, 25}_2 c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ -p_936 ∨ b^{39, 25}_1 c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ -p_936 ∨ -b^{39, 25}_0 c in DIMACS: 16031 16032 -16033 -936 -16034 0 16031 16032 -16033 -936 16035 0 16031 16032 -16033 -936 -16036 0 c 2+1 --> break c (-b^{39, 24}_2 ∧ b^{39, 24}_1 ∧ -b^{39, 24}_0 ∧ p_936) -> break c in CNF: c b^{39, 24}_2 ∨ -b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ -p_936 ∨ break c in DIMACS: 16031 -16032 16033 -936 1162 0 c 2-1 --> 1 c (-b^{39, 24}_2 ∧ b^{39, 24}_1 ∧ -b^{39, 24}_0 ∧ -p_936) -> (-b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ b^{39, 25}_0) c in CNF: c b^{39, 24}_2 ∨ -b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ p_936 ∨ -b^{39, 25}_2 c b^{39, 24}_2 ∨ -b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ p_936 ∨ -b^{39, 25}_1 c b^{39, 24}_2 ∨ -b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ p_936 ∨ b^{39, 25}_0 c in DIMACS: 16031 -16032 16033 936 -16034 0 16031 -16032 16033 936 -16035 0 16031 -16032 16033 936 16036 0 c 1-1 --> 0 c (-b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ b^{39, 24}_0 ∧ -p_936) -> (-b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ -b^{39, 25}_0) c in CNF: c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ p_936 ∨ -b^{39, 25}_2 c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ p_936 ∨ -b^{39, 25}_1 c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ p_936 ∨ -b^{39, 25}_0 c in DIMACS: 16031 16032 -16033 936 -16034 0 16031 16032 -16033 936 -16035 0 16031 16032 -16033 936 -16036 0 c 0-1 --> -1 c (-b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ -b^{39, 24}_0 ∧ -p_936) -> ( b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ b^{39, 25}_0) c in CNF: c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ p_936 ∨ b^{39, 25}_2 c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ p_936 ∨ -b^{39, 25}_1 c b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ p_936 ∨ b^{39, 25}_0 c in DIMACS: 16031 16032 16033 936 16034 0 16031 16032 16033 936 -16035 0 16031 16032 16033 936 16036 0 c -1-1 --> -2 c ( b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ b^{39, 24}_0 ∧ -p_936) -> ( b^{39, 25}_2 ∧ b^{39, 25}_1 ∧ -b^{39, 25}_0) c in CNF: c -b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ p_936 ∨ b^{39, 25}_2 c -b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ p_936 ∨ b^{39, 25}_1 c -b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ p_936 ∨ -b^{39, 25}_0 c in DIMACS: -16031 16032 -16033 936 16034 0 -16031 16032 -16033 936 16035 0 -16031 16032 -16033 936 -16036 0 c -2-1 --> break c ( b^{39, 24}_2 ∧ b^{39, 24}_1 ∧ -b^{39, 24}_0 ∧ -p_936) -> break c in CNF: c -b^{39, 24}_2 ∨ -b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ p_936 ∨ break c in DIMACS: -16031 -16032 16033 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 24}_2 ∧ -b^{39, 24}_1 ∧ -b^{39, 24}_0 ∧ true) c in CNF: c -b^{39, 24}_2 ∨ b^{39, 24}_1 ∨ b^{39, 24}_0 ∨ false c in DIMACS: -16031 16032 16033 0 c 3 does not represent an automaton state. c -(-b^{39, 24}_2 ∧ b^{39, 24}_1 ∧ b^{39, 24}_0 ∧ true) c in CNF: c b^{39, 24}_2 ∨ -b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ false c in DIMACS: 16031 -16032 -16033 0 c -3 does not represent an automaton state. c -( b^{39, 24}_2 ∧ b^{39, 24}_1 ∧ b^{39, 24}_0 ∧ true) c in CNF: c -b^{39, 24}_2 ∨ -b^{39, 24}_1 ∨ -b^{39, 24}_0 ∨ false c in DIMACS: -16031 -16032 -16033 0 c i = 25 c -2+1 --> -1 c ( b^{39, 25}_2 ∧ b^{39, 25}_1 ∧ -b^{39, 25}_0 ∧ p_975) -> ( b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ b^{39, 26}_0) c in CNF: c -b^{39, 25}_2 ∨ -b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ -p_975 ∨ b^{39, 26}_2 c -b^{39, 25}_2 ∨ -b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ -p_975 ∨ -b^{39, 26}_1 c -b^{39, 25}_2 ∨ -b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ -p_975 ∨ b^{39, 26}_0 c in DIMACS: -16034 -16035 16036 -975 16037 0 -16034 -16035 16036 -975 -16038 0 -16034 -16035 16036 -975 16039 0 c -1+1 --> 0 c ( b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ b^{39, 25}_0 ∧ p_975) -> (-b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ -b^{39, 26}_0) c in CNF: c -b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ -p_975 ∨ -b^{39, 26}_2 c -b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ -p_975 ∨ -b^{39, 26}_1 c -b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ -p_975 ∨ -b^{39, 26}_0 c in DIMACS: -16034 16035 -16036 -975 -16037 0 -16034 16035 -16036 -975 -16038 0 -16034 16035 -16036 -975 -16039 0 c 0+1 --> 1 c (-b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ -b^{39, 25}_0 ∧ p_975) -> (-b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ b^{39, 26}_0) c in CNF: c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ -p_975 ∨ -b^{39, 26}_2 c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ -p_975 ∨ -b^{39, 26}_1 c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ -p_975 ∨ b^{39, 26}_0 c in DIMACS: 16034 16035 16036 -975 -16037 0 16034 16035 16036 -975 -16038 0 16034 16035 16036 -975 16039 0 c 1+1 --> 2 c (-b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ b^{39, 25}_0 ∧ p_975) -> (-b^{39, 26}_2 ∧ b^{39, 26}_1 ∧ -b^{39, 26}_0) c in CNF: c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ -p_975 ∨ -b^{39, 26}_2 c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ -p_975 ∨ b^{39, 26}_1 c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ -p_975 ∨ -b^{39, 26}_0 c in DIMACS: 16034 16035 -16036 -975 -16037 0 16034 16035 -16036 -975 16038 0 16034 16035 -16036 -975 -16039 0 c 2+1 --> break c (-b^{39, 25}_2 ∧ b^{39, 25}_1 ∧ -b^{39, 25}_0 ∧ p_975) -> break c in CNF: c b^{39, 25}_2 ∨ -b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ -p_975 ∨ break c in DIMACS: 16034 -16035 16036 -975 1162 0 c 2-1 --> 1 c (-b^{39, 25}_2 ∧ b^{39, 25}_1 ∧ -b^{39, 25}_0 ∧ -p_975) -> (-b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ b^{39, 26}_0) c in CNF: c b^{39, 25}_2 ∨ -b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ p_975 ∨ -b^{39, 26}_2 c b^{39, 25}_2 ∨ -b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ p_975 ∨ -b^{39, 26}_1 c b^{39, 25}_2 ∨ -b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ p_975 ∨ b^{39, 26}_0 c in DIMACS: 16034 -16035 16036 975 -16037 0 16034 -16035 16036 975 -16038 0 16034 -16035 16036 975 16039 0 c 1-1 --> 0 c (-b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ b^{39, 25}_0 ∧ -p_975) -> (-b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ -b^{39, 26}_0) c in CNF: c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ p_975 ∨ -b^{39, 26}_2 c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ p_975 ∨ -b^{39, 26}_1 c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ p_975 ∨ -b^{39, 26}_0 c in DIMACS: 16034 16035 -16036 975 -16037 0 16034 16035 -16036 975 -16038 0 16034 16035 -16036 975 -16039 0 c 0-1 --> -1 c (-b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ -b^{39, 25}_0 ∧ -p_975) -> ( b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ b^{39, 26}_0) c in CNF: c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ p_975 ∨ b^{39, 26}_2 c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ p_975 ∨ -b^{39, 26}_1 c b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ p_975 ∨ b^{39, 26}_0 c in DIMACS: 16034 16035 16036 975 16037 0 16034 16035 16036 975 -16038 0 16034 16035 16036 975 16039 0 c -1-1 --> -2 c ( b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ b^{39, 25}_0 ∧ -p_975) -> ( b^{39, 26}_2 ∧ b^{39, 26}_1 ∧ -b^{39, 26}_0) c in CNF: c -b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ p_975 ∨ b^{39, 26}_2 c -b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ p_975 ∨ b^{39, 26}_1 c -b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ p_975 ∨ -b^{39, 26}_0 c in DIMACS: -16034 16035 -16036 975 16037 0 -16034 16035 -16036 975 16038 0 -16034 16035 -16036 975 -16039 0 c -2-1 --> break c ( b^{39, 25}_2 ∧ b^{39, 25}_1 ∧ -b^{39, 25}_0 ∧ -p_975) -> break c in CNF: c -b^{39, 25}_2 ∨ -b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ p_975 ∨ break c in DIMACS: -16034 -16035 16036 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 25}_2 ∧ -b^{39, 25}_1 ∧ -b^{39, 25}_0 ∧ true) c in CNF: c -b^{39, 25}_2 ∨ b^{39, 25}_1 ∨ b^{39, 25}_0 ∨ false c in DIMACS: -16034 16035 16036 0 c 3 does not represent an automaton state. c -(-b^{39, 25}_2 ∧ b^{39, 25}_1 ∧ b^{39, 25}_0 ∧ true) c in CNF: c b^{39, 25}_2 ∨ -b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ false c in DIMACS: 16034 -16035 -16036 0 c -3 does not represent an automaton state. c -( b^{39, 25}_2 ∧ b^{39, 25}_1 ∧ b^{39, 25}_0 ∧ true) c in CNF: c -b^{39, 25}_2 ∨ -b^{39, 25}_1 ∨ -b^{39, 25}_0 ∨ false c in DIMACS: -16034 -16035 -16036 0 c i = 26 c -2+1 --> -1 c ( b^{39, 26}_2 ∧ b^{39, 26}_1 ∧ -b^{39, 26}_0 ∧ p_1014) -> ( b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ b^{39, 27}_0) c in CNF: c -b^{39, 26}_2 ∨ -b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ -p_1014 ∨ b^{39, 27}_2 c -b^{39, 26}_2 ∨ -b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ -p_1014 ∨ -b^{39, 27}_1 c -b^{39, 26}_2 ∨ -b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ -p_1014 ∨ b^{39, 27}_0 c in DIMACS: -16037 -16038 16039 -1014 16040 0 -16037 -16038 16039 -1014 -16041 0 -16037 -16038 16039 -1014 16042 0 c -1+1 --> 0 c ( b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ b^{39, 26}_0 ∧ p_1014) -> (-b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ -b^{39, 27}_0) c in CNF: c -b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ -p_1014 ∨ -b^{39, 27}_2 c -b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ -p_1014 ∨ -b^{39, 27}_1 c -b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ -p_1014 ∨ -b^{39, 27}_0 c in DIMACS: -16037 16038 -16039 -1014 -16040 0 -16037 16038 -16039 -1014 -16041 0 -16037 16038 -16039 -1014 -16042 0 c 0+1 --> 1 c (-b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ -b^{39, 26}_0 ∧ p_1014) -> (-b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ b^{39, 27}_0) c in CNF: c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ -p_1014 ∨ -b^{39, 27}_2 c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ -p_1014 ∨ -b^{39, 27}_1 c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ -p_1014 ∨ b^{39, 27}_0 c in DIMACS: 16037 16038 16039 -1014 -16040 0 16037 16038 16039 -1014 -16041 0 16037 16038 16039 -1014 16042 0 c 1+1 --> 2 c (-b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ b^{39, 26}_0 ∧ p_1014) -> (-b^{39, 27}_2 ∧ b^{39, 27}_1 ∧ -b^{39, 27}_0) c in CNF: c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ -p_1014 ∨ -b^{39, 27}_2 c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ -p_1014 ∨ b^{39, 27}_1 c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ -p_1014 ∨ -b^{39, 27}_0 c in DIMACS: 16037 16038 -16039 -1014 -16040 0 16037 16038 -16039 -1014 16041 0 16037 16038 -16039 -1014 -16042 0 c 2+1 --> break c (-b^{39, 26}_2 ∧ b^{39, 26}_1 ∧ -b^{39, 26}_0 ∧ p_1014) -> break c in CNF: c b^{39, 26}_2 ∨ -b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ -p_1014 ∨ break c in DIMACS: 16037 -16038 16039 -1014 1162 0 c 2-1 --> 1 c (-b^{39, 26}_2 ∧ b^{39, 26}_1 ∧ -b^{39, 26}_0 ∧ -p_1014) -> (-b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ b^{39, 27}_0) c in CNF: c b^{39, 26}_2 ∨ -b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ p_1014 ∨ -b^{39, 27}_2 c b^{39, 26}_2 ∨ -b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ p_1014 ∨ -b^{39, 27}_1 c b^{39, 26}_2 ∨ -b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ p_1014 ∨ b^{39, 27}_0 c in DIMACS: 16037 -16038 16039 1014 -16040 0 16037 -16038 16039 1014 -16041 0 16037 -16038 16039 1014 16042 0 c 1-1 --> 0 c (-b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ b^{39, 26}_0 ∧ -p_1014) -> (-b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ -b^{39, 27}_0) c in CNF: c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ p_1014 ∨ -b^{39, 27}_2 c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ p_1014 ∨ -b^{39, 27}_1 c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ p_1014 ∨ -b^{39, 27}_0 c in DIMACS: 16037 16038 -16039 1014 -16040 0 16037 16038 -16039 1014 -16041 0 16037 16038 -16039 1014 -16042 0 c 0-1 --> -1 c (-b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ -b^{39, 26}_0 ∧ -p_1014) -> ( b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ b^{39, 27}_0) c in CNF: c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ p_1014 ∨ b^{39, 27}_2 c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ p_1014 ∨ -b^{39, 27}_1 c b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ p_1014 ∨ b^{39, 27}_0 c in DIMACS: 16037 16038 16039 1014 16040 0 16037 16038 16039 1014 -16041 0 16037 16038 16039 1014 16042 0 c -1-1 --> -2 c ( b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ b^{39, 26}_0 ∧ -p_1014) -> ( b^{39, 27}_2 ∧ b^{39, 27}_1 ∧ -b^{39, 27}_0) c in CNF: c -b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ p_1014 ∨ b^{39, 27}_2 c -b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ p_1014 ∨ b^{39, 27}_1 c -b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ p_1014 ∨ -b^{39, 27}_0 c in DIMACS: -16037 16038 -16039 1014 16040 0 -16037 16038 -16039 1014 16041 0 -16037 16038 -16039 1014 -16042 0 c -2-1 --> break c ( b^{39, 26}_2 ∧ b^{39, 26}_1 ∧ -b^{39, 26}_0 ∧ -p_1014) -> break c in CNF: c -b^{39, 26}_2 ∨ -b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ p_1014 ∨ break c in DIMACS: -16037 -16038 16039 1014 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 26}_2 ∧ -b^{39, 26}_1 ∧ -b^{39, 26}_0 ∧ true) c in CNF: c -b^{39, 26}_2 ∨ b^{39, 26}_1 ∨ b^{39, 26}_0 ∨ false c in DIMACS: -16037 16038 16039 0 c 3 does not represent an automaton state. c -(-b^{39, 26}_2 ∧ b^{39, 26}_1 ∧ b^{39, 26}_0 ∧ true) c in CNF: c b^{39, 26}_2 ∨ -b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ false c in DIMACS: 16037 -16038 -16039 0 c -3 does not represent an automaton state. c -( b^{39, 26}_2 ∧ b^{39, 26}_1 ∧ b^{39, 26}_0 ∧ true) c in CNF: c -b^{39, 26}_2 ∨ -b^{39, 26}_1 ∨ -b^{39, 26}_0 ∨ false c in DIMACS: -16037 -16038 -16039 0 c i = 27 c -2+1 --> -1 c ( b^{39, 27}_2 ∧ b^{39, 27}_1 ∧ -b^{39, 27}_0 ∧ p_1053) -> ( b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ b^{39, 28}_0) c in CNF: c -b^{39, 27}_2 ∨ -b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ -p_1053 ∨ b^{39, 28}_2 c -b^{39, 27}_2 ∨ -b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ -p_1053 ∨ -b^{39, 28}_1 c -b^{39, 27}_2 ∨ -b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ -p_1053 ∨ b^{39, 28}_0 c in DIMACS: -16040 -16041 16042 -1053 16043 0 -16040 -16041 16042 -1053 -16044 0 -16040 -16041 16042 -1053 16045 0 c -1+1 --> 0 c ( b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ b^{39, 27}_0 ∧ p_1053) -> (-b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ -b^{39, 28}_0) c in CNF: c -b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ -p_1053 ∨ -b^{39, 28}_2 c -b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ -p_1053 ∨ -b^{39, 28}_1 c -b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ -p_1053 ∨ -b^{39, 28}_0 c in DIMACS: -16040 16041 -16042 -1053 -16043 0 -16040 16041 -16042 -1053 -16044 0 -16040 16041 -16042 -1053 -16045 0 c 0+1 --> 1 c (-b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ -b^{39, 27}_0 ∧ p_1053) -> (-b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ b^{39, 28}_0) c in CNF: c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ -p_1053 ∨ -b^{39, 28}_2 c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ -p_1053 ∨ -b^{39, 28}_1 c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ -p_1053 ∨ b^{39, 28}_0 c in DIMACS: 16040 16041 16042 -1053 -16043 0 16040 16041 16042 -1053 -16044 0 16040 16041 16042 -1053 16045 0 c 1+1 --> 2 c (-b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ b^{39, 27}_0 ∧ p_1053) -> (-b^{39, 28}_2 ∧ b^{39, 28}_1 ∧ -b^{39, 28}_0) c in CNF: c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ -p_1053 ∨ -b^{39, 28}_2 c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ -p_1053 ∨ b^{39, 28}_1 c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ -p_1053 ∨ -b^{39, 28}_0 c in DIMACS: 16040 16041 -16042 -1053 -16043 0 16040 16041 -16042 -1053 16044 0 16040 16041 -16042 -1053 -16045 0 c 2+1 --> break c (-b^{39, 27}_2 ∧ b^{39, 27}_1 ∧ -b^{39, 27}_0 ∧ p_1053) -> break c in CNF: c b^{39, 27}_2 ∨ -b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ -p_1053 ∨ break c in DIMACS: 16040 -16041 16042 -1053 1162 0 c 2-1 --> 1 c (-b^{39, 27}_2 ∧ b^{39, 27}_1 ∧ -b^{39, 27}_0 ∧ -p_1053) -> (-b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ b^{39, 28}_0) c in CNF: c b^{39, 27}_2 ∨ -b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ p_1053 ∨ -b^{39, 28}_2 c b^{39, 27}_2 ∨ -b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ p_1053 ∨ -b^{39, 28}_1 c b^{39, 27}_2 ∨ -b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ p_1053 ∨ b^{39, 28}_0 c in DIMACS: 16040 -16041 16042 1053 -16043 0 16040 -16041 16042 1053 -16044 0 16040 -16041 16042 1053 16045 0 c 1-1 --> 0 c (-b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ b^{39, 27}_0 ∧ -p_1053) -> (-b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ -b^{39, 28}_0) c in CNF: c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ p_1053 ∨ -b^{39, 28}_2 c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ p_1053 ∨ -b^{39, 28}_1 c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ p_1053 ∨ -b^{39, 28}_0 c in DIMACS: 16040 16041 -16042 1053 -16043 0 16040 16041 -16042 1053 -16044 0 16040 16041 -16042 1053 -16045 0 c 0-1 --> -1 c (-b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ -b^{39, 27}_0 ∧ -p_1053) -> ( b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ b^{39, 28}_0) c in CNF: c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ p_1053 ∨ b^{39, 28}_2 c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ p_1053 ∨ -b^{39, 28}_1 c b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ p_1053 ∨ b^{39, 28}_0 c in DIMACS: 16040 16041 16042 1053 16043 0 16040 16041 16042 1053 -16044 0 16040 16041 16042 1053 16045 0 c -1-1 --> -2 c ( b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ b^{39, 27}_0 ∧ -p_1053) -> ( b^{39, 28}_2 ∧ b^{39, 28}_1 ∧ -b^{39, 28}_0) c in CNF: c -b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ p_1053 ∨ b^{39, 28}_2 c -b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ p_1053 ∨ b^{39, 28}_1 c -b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ p_1053 ∨ -b^{39, 28}_0 c in DIMACS: -16040 16041 -16042 1053 16043 0 -16040 16041 -16042 1053 16044 0 -16040 16041 -16042 1053 -16045 0 c -2-1 --> break c ( b^{39, 27}_2 ∧ b^{39, 27}_1 ∧ -b^{39, 27}_0 ∧ -p_1053) -> break c in CNF: c -b^{39, 27}_2 ∨ -b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ p_1053 ∨ break c in DIMACS: -16040 -16041 16042 1053 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 27}_2 ∧ -b^{39, 27}_1 ∧ -b^{39, 27}_0 ∧ true) c in CNF: c -b^{39, 27}_2 ∨ b^{39, 27}_1 ∨ b^{39, 27}_0 ∨ false c in DIMACS: -16040 16041 16042 0 c 3 does not represent an automaton state. c -(-b^{39, 27}_2 ∧ b^{39, 27}_1 ∧ b^{39, 27}_0 ∧ true) c in CNF: c b^{39, 27}_2 ∨ -b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ false c in DIMACS: 16040 -16041 -16042 0 c -3 does not represent an automaton state. c -( b^{39, 27}_2 ∧ b^{39, 27}_1 ∧ b^{39, 27}_0 ∧ true) c in CNF: c -b^{39, 27}_2 ∨ -b^{39, 27}_1 ∨ -b^{39, 27}_0 ∨ false c in DIMACS: -16040 -16041 -16042 0 c i = 28 c -2+1 --> -1 c ( b^{39, 28}_2 ∧ b^{39, 28}_1 ∧ -b^{39, 28}_0 ∧ p_1092) -> ( b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ b^{39, 29}_0) c in CNF: c -b^{39, 28}_2 ∨ -b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ -p_1092 ∨ b^{39, 29}_2 c -b^{39, 28}_2 ∨ -b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ -p_1092 ∨ -b^{39, 29}_1 c -b^{39, 28}_2 ∨ -b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ -p_1092 ∨ b^{39, 29}_0 c in DIMACS: -16043 -16044 16045 -1092 16046 0 -16043 -16044 16045 -1092 -16047 0 -16043 -16044 16045 -1092 16048 0 c -1+1 --> 0 c ( b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ b^{39, 28}_0 ∧ p_1092) -> (-b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ -b^{39, 29}_0) c in CNF: c -b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ -p_1092 ∨ -b^{39, 29}_2 c -b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ -p_1092 ∨ -b^{39, 29}_1 c -b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ -p_1092 ∨ -b^{39, 29}_0 c in DIMACS: -16043 16044 -16045 -1092 -16046 0 -16043 16044 -16045 -1092 -16047 0 -16043 16044 -16045 -1092 -16048 0 c 0+1 --> 1 c (-b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ -b^{39, 28}_0 ∧ p_1092) -> (-b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ b^{39, 29}_0) c in CNF: c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ -p_1092 ∨ -b^{39, 29}_2 c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ -p_1092 ∨ -b^{39, 29}_1 c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ -p_1092 ∨ b^{39, 29}_0 c in DIMACS: 16043 16044 16045 -1092 -16046 0 16043 16044 16045 -1092 -16047 0 16043 16044 16045 -1092 16048 0 c 1+1 --> 2 c (-b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ b^{39, 28}_0 ∧ p_1092) -> (-b^{39, 29}_2 ∧ b^{39, 29}_1 ∧ -b^{39, 29}_0) c in CNF: c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ -p_1092 ∨ -b^{39, 29}_2 c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ -p_1092 ∨ b^{39, 29}_1 c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ -p_1092 ∨ -b^{39, 29}_0 c in DIMACS: 16043 16044 -16045 -1092 -16046 0 16043 16044 -16045 -1092 16047 0 16043 16044 -16045 -1092 -16048 0 c 2+1 --> break c (-b^{39, 28}_2 ∧ b^{39, 28}_1 ∧ -b^{39, 28}_0 ∧ p_1092) -> break c in CNF: c b^{39, 28}_2 ∨ -b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ -p_1092 ∨ break c in DIMACS: 16043 -16044 16045 -1092 1162 0 c 2-1 --> 1 c (-b^{39, 28}_2 ∧ b^{39, 28}_1 ∧ -b^{39, 28}_0 ∧ -p_1092) -> (-b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ b^{39, 29}_0) c in CNF: c b^{39, 28}_2 ∨ -b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ p_1092 ∨ -b^{39, 29}_2 c b^{39, 28}_2 ∨ -b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ p_1092 ∨ -b^{39, 29}_1 c b^{39, 28}_2 ∨ -b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ p_1092 ∨ b^{39, 29}_0 c in DIMACS: 16043 -16044 16045 1092 -16046 0 16043 -16044 16045 1092 -16047 0 16043 -16044 16045 1092 16048 0 c 1-1 --> 0 c (-b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ b^{39, 28}_0 ∧ -p_1092) -> (-b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ -b^{39, 29}_0) c in CNF: c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ p_1092 ∨ -b^{39, 29}_2 c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ p_1092 ∨ -b^{39, 29}_1 c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ p_1092 ∨ -b^{39, 29}_0 c in DIMACS: 16043 16044 -16045 1092 -16046 0 16043 16044 -16045 1092 -16047 0 16043 16044 -16045 1092 -16048 0 c 0-1 --> -1 c (-b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ -b^{39, 28}_0 ∧ -p_1092) -> ( b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ b^{39, 29}_0) c in CNF: c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ p_1092 ∨ b^{39, 29}_2 c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ p_1092 ∨ -b^{39, 29}_1 c b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ p_1092 ∨ b^{39, 29}_0 c in DIMACS: 16043 16044 16045 1092 16046 0 16043 16044 16045 1092 -16047 0 16043 16044 16045 1092 16048 0 c -1-1 --> -2 c ( b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ b^{39, 28}_0 ∧ -p_1092) -> ( b^{39, 29}_2 ∧ b^{39, 29}_1 ∧ -b^{39, 29}_0) c in CNF: c -b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ p_1092 ∨ b^{39, 29}_2 c -b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ p_1092 ∨ b^{39, 29}_1 c -b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ p_1092 ∨ -b^{39, 29}_0 c in DIMACS: -16043 16044 -16045 1092 16046 0 -16043 16044 -16045 1092 16047 0 -16043 16044 -16045 1092 -16048 0 c -2-1 --> break c ( b^{39, 28}_2 ∧ b^{39, 28}_1 ∧ -b^{39, 28}_0 ∧ -p_1092) -> break c in CNF: c -b^{39, 28}_2 ∨ -b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ p_1092 ∨ break c in DIMACS: -16043 -16044 16045 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 28}_2 ∧ -b^{39, 28}_1 ∧ -b^{39, 28}_0 ∧ true) c in CNF: c -b^{39, 28}_2 ∨ b^{39, 28}_1 ∨ b^{39, 28}_0 ∨ false c in DIMACS: -16043 16044 16045 0 c 3 does not represent an automaton state. c -(-b^{39, 28}_2 ∧ b^{39, 28}_1 ∧ b^{39, 28}_0 ∧ true) c in CNF: c b^{39, 28}_2 ∨ -b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ false c in DIMACS: 16043 -16044 -16045 0 c -3 does not represent an automaton state. c -( b^{39, 28}_2 ∧ b^{39, 28}_1 ∧ b^{39, 28}_0 ∧ true) c in CNF: c -b^{39, 28}_2 ∨ -b^{39, 28}_1 ∨ -b^{39, 28}_0 ∨ false c in DIMACS: -16043 -16044 -16045 0 c i = 29 c -2+1 --> -1 c ( b^{39, 29}_2 ∧ b^{39, 29}_1 ∧ -b^{39, 29}_0 ∧ p_1131) -> ( b^{39, 30}_2 ∧ -b^{39, 30}_1 ∧ b^{39, 30}_0) c in CNF: c -b^{39, 29}_2 ∨ -b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ -p_1131 ∨ b^{39, 30}_2 c -b^{39, 29}_2 ∨ -b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ -p_1131 ∨ -b^{39, 30}_1 c -b^{39, 29}_2 ∨ -b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ -p_1131 ∨ b^{39, 30}_0 c in DIMACS: -16046 -16047 16048 -1131 16049 0 -16046 -16047 16048 -1131 -16050 0 -16046 -16047 16048 -1131 16051 0 c -1+1 --> 0 c ( b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ b^{39, 29}_0 ∧ p_1131) -> (-b^{39, 30}_2 ∧ -b^{39, 30}_1 ∧ -b^{39, 30}_0) c in CNF: c -b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ -p_1131 ∨ -b^{39, 30}_2 c -b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ -p_1131 ∨ -b^{39, 30}_1 c -b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ -p_1131 ∨ -b^{39, 30}_0 c in DIMACS: -16046 16047 -16048 -1131 -16049 0 -16046 16047 -16048 -1131 -16050 0 -16046 16047 -16048 -1131 -16051 0 c 0+1 --> 1 c (-b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ -b^{39, 29}_0 ∧ p_1131) -> (-b^{39, 30}_2 ∧ -b^{39, 30}_1 ∧ b^{39, 30}_0) c in CNF: c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ -p_1131 ∨ -b^{39, 30}_2 c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ -p_1131 ∨ -b^{39, 30}_1 c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ -p_1131 ∨ b^{39, 30}_0 c in DIMACS: 16046 16047 16048 -1131 -16049 0 16046 16047 16048 -1131 -16050 0 16046 16047 16048 -1131 16051 0 c 1+1 --> 2 c (-b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ b^{39, 29}_0 ∧ p_1131) -> (-b^{39, 30}_2 ∧ b^{39, 30}_1 ∧ -b^{39, 30}_0) c in CNF: c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ -p_1131 ∨ -b^{39, 30}_2 c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ -p_1131 ∨ b^{39, 30}_1 c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ -p_1131 ∨ -b^{39, 30}_0 c in DIMACS: 16046 16047 -16048 -1131 -16049 0 16046 16047 -16048 -1131 16050 0 16046 16047 -16048 -1131 -16051 0 c 2+1 --> break c (-b^{39, 29}_2 ∧ b^{39, 29}_1 ∧ -b^{39, 29}_0 ∧ p_1131) -> break c in CNF: c b^{39, 29}_2 ∨ -b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ -p_1131 ∨ break c in DIMACS: 16046 -16047 16048 -1131 1162 0 c 2-1 --> 1 c (-b^{39, 29}_2 ∧ b^{39, 29}_1 ∧ -b^{39, 29}_0 ∧ -p_1131) -> (-b^{39, 30}_2 ∧ -b^{39, 30}_1 ∧ b^{39, 30}_0) c in CNF: c b^{39, 29}_2 ∨ -b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ p_1131 ∨ -b^{39, 30}_2 c b^{39, 29}_2 ∨ -b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ p_1131 ∨ -b^{39, 30}_1 c b^{39, 29}_2 ∨ -b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ p_1131 ∨ b^{39, 30}_0 c in DIMACS: 16046 -16047 16048 1131 -16049 0 16046 -16047 16048 1131 -16050 0 16046 -16047 16048 1131 16051 0 c 1-1 --> 0 c (-b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ b^{39, 29}_0 ∧ -p_1131) -> (-b^{39, 30}_2 ∧ -b^{39, 30}_1 ∧ -b^{39, 30}_0) c in CNF: c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ p_1131 ∨ -b^{39, 30}_2 c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ p_1131 ∨ -b^{39, 30}_1 c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ p_1131 ∨ -b^{39, 30}_0 c in DIMACS: 16046 16047 -16048 1131 -16049 0 16046 16047 -16048 1131 -16050 0 16046 16047 -16048 1131 -16051 0 c 0-1 --> -1 c (-b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ -b^{39, 29}_0 ∧ -p_1131) -> ( b^{39, 30}_2 ∧ -b^{39, 30}_1 ∧ b^{39, 30}_0) c in CNF: c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ p_1131 ∨ b^{39, 30}_2 c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ p_1131 ∨ -b^{39, 30}_1 c b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ p_1131 ∨ b^{39, 30}_0 c in DIMACS: 16046 16047 16048 1131 16049 0 16046 16047 16048 1131 -16050 0 16046 16047 16048 1131 16051 0 c -1-1 --> -2 c ( b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ b^{39, 29}_0 ∧ -p_1131) -> ( b^{39, 30}_2 ∧ b^{39, 30}_1 ∧ -b^{39, 30}_0) c in CNF: c -b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ p_1131 ∨ b^{39, 30}_2 c -b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ p_1131 ∨ b^{39, 30}_1 c -b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ p_1131 ∨ -b^{39, 30}_0 c in DIMACS: -16046 16047 -16048 1131 16049 0 -16046 16047 -16048 1131 16050 0 -16046 16047 -16048 1131 -16051 0 c -2-1 --> break c ( b^{39, 29}_2 ∧ b^{39, 29}_1 ∧ -b^{39, 29}_0 ∧ -p_1131) -> break c in CNF: c -b^{39, 29}_2 ∨ -b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ p_1131 ∨ break c in DIMACS: -16046 -16047 16048 1131 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{39, 29}_2 ∧ -b^{39, 29}_1 ∧ -b^{39, 29}_0 ∧ true) c in CNF: c -b^{39, 29}_2 ∨ b^{39, 29}_1 ∨ b^{39, 29}_0 ∨ false c in DIMACS: -16046 16047 16048 0 c 3 does not represent an automaton state. c -(-b^{39, 29}_2 ∧ b^{39, 29}_1 ∧ b^{39, 29}_0 ∧ true) c in CNF: c b^{39, 29}_2 ∨ -b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ false c in DIMACS: 16046 -16047 -16048 0 c -3 does not represent an automaton state. c -( b^{39, 29}_2 ∧ b^{39, 29}_1 ∧ b^{39, 29}_0 ∧ true) c in CNF: c -b^{39, 29}_2 ∨ -b^{39, 29}_1 ∨ -b^{39, 29}_0 ∨ false c in DIMACS: -16046 -16047 -16048 0 c INIT for k = 40 c -b^{40, 1}_2 c -b^{40, 1}_1 c -b^{40, 1}_0 c in DIMACS: -16052 0 -16053 0 -16054 0 c Transitions for k = 40 c i = 1 c -2+1 --> -1 c ( b^{40, 1}_2 ∧ b^{40, 1}_1 ∧ -b^{40, 1}_0 ∧ p_40) -> ( b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ b^{40, 2}_0) c in CNF: c -b^{40, 1}_2 ∨ -b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ -p_40 ∨ b^{40, 2}_2 c -b^{40, 1}_2 ∨ -b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ -p_40 ∨ -b^{40, 2}_1 c -b^{40, 1}_2 ∨ -b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ -p_40 ∨ b^{40, 2}_0 c in DIMACS: -16052 -16053 16054 -40 16055 0 -16052 -16053 16054 -40 -16056 0 -16052 -16053 16054 -40 16057 0 c -1+1 --> 0 c ( b^{40, 1}_2 ∧ -b^{40, 1}_1 ∧ b^{40, 1}_0 ∧ p_40) -> (-b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ -b^{40, 2}_0) c in CNF: c -b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ -p_40 ∨ -b^{40, 2}_2 c -b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ -p_40 ∨ -b^{40, 2}_1 c -b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ -p_40 ∨ -b^{40, 2}_0 c in DIMACS: -16052 16053 -16054 -40 -16055 0 -16052 16053 -16054 -40 -16056 0 -16052 16053 -16054 -40 -16057 0 c 0+1 --> 1 c (-b^{40, 1}_2 ∧ -b^{40, 1}_1 ∧ -b^{40, 1}_0 ∧ p_40) -> (-b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ b^{40, 2}_0) c in CNF: c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ -p_40 ∨ -b^{40, 2}_2 c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ -p_40 ∨ -b^{40, 2}_1 c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ -p_40 ∨ b^{40, 2}_0 c in DIMACS: 16052 16053 16054 -40 -16055 0 16052 16053 16054 -40 -16056 0 16052 16053 16054 -40 16057 0 c 1+1 --> 2 c (-b^{40, 1}_2 ∧ -b^{40, 1}_1 ∧ b^{40, 1}_0 ∧ p_40) -> (-b^{40, 2}_2 ∧ b^{40, 2}_1 ∧ -b^{40, 2}_0) c in CNF: c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ -p_40 ∨ -b^{40, 2}_2 c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ -p_40 ∨ b^{40, 2}_1 c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ -p_40 ∨ -b^{40, 2}_0 c in DIMACS: 16052 16053 -16054 -40 -16055 0 16052 16053 -16054 -40 16056 0 16052 16053 -16054 -40 -16057 0 c 2+1 --> break c (-b^{40, 1}_2 ∧ b^{40, 1}_1 ∧ -b^{40, 1}_0 ∧ p_40) -> break c in CNF: c b^{40, 1}_2 ∨ -b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ -p_40 ∨ break c in DIMACS: 16052 -16053 16054 -40 1162 0 c 2-1 --> 1 c (-b^{40, 1}_2 ∧ b^{40, 1}_1 ∧ -b^{40, 1}_0 ∧ -p_40) -> (-b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ b^{40, 2}_0) c in CNF: c b^{40, 1}_2 ∨ -b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ p_40 ∨ -b^{40, 2}_2 c b^{40, 1}_2 ∨ -b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ p_40 ∨ -b^{40, 2}_1 c b^{40, 1}_2 ∨ -b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ p_40 ∨ b^{40, 2}_0 c in DIMACS: 16052 -16053 16054 40 -16055 0 16052 -16053 16054 40 -16056 0 16052 -16053 16054 40 16057 0 c 1-1 --> 0 c (-b^{40, 1}_2 ∧ -b^{40, 1}_1 ∧ b^{40, 1}_0 ∧ -p_40) -> (-b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ -b^{40, 2}_0) c in CNF: c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ p_40 ∨ -b^{40, 2}_2 c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ p_40 ∨ -b^{40, 2}_1 c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ p_40 ∨ -b^{40, 2}_0 c in DIMACS: 16052 16053 -16054 40 -16055 0 16052 16053 -16054 40 -16056 0 16052 16053 -16054 40 -16057 0 c 0-1 --> -1 c (-b^{40, 1}_2 ∧ -b^{40, 1}_1 ∧ -b^{40, 1}_0 ∧ -p_40) -> ( b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ b^{40, 2}_0) c in CNF: c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ p_40 ∨ b^{40, 2}_2 c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ p_40 ∨ -b^{40, 2}_1 c b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ p_40 ∨ b^{40, 2}_0 c in DIMACS: 16052 16053 16054 40 16055 0 16052 16053 16054 40 -16056 0 16052 16053 16054 40 16057 0 c -1-1 --> -2 c ( b^{40, 1}_2 ∧ -b^{40, 1}_1 ∧ b^{40, 1}_0 ∧ -p_40) -> ( b^{40, 2}_2 ∧ b^{40, 2}_1 ∧ -b^{40, 2}_0) c in CNF: c -b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ p_40 ∨ b^{40, 2}_2 c -b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ p_40 ∨ b^{40, 2}_1 c -b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ p_40 ∨ -b^{40, 2}_0 c in DIMACS: -16052 16053 -16054 40 16055 0 -16052 16053 -16054 40 16056 0 -16052 16053 -16054 40 -16057 0 c -2-1 --> break c ( b^{40, 1}_2 ∧ b^{40, 1}_1 ∧ -b^{40, 1}_0 ∧ -p_40) -> break c in CNF: c -b^{40, 1}_2 ∨ -b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ p_40 ∨ break c in DIMACS: -16052 -16053 16054 40 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 1}_2 ∧ -b^{40, 1}_1 ∧ -b^{40, 1}_0 ∧ true) c in CNF: c -b^{40, 1}_2 ∨ b^{40, 1}_1 ∨ b^{40, 1}_0 ∨ false c in DIMACS: -16052 16053 16054 0 c 3 does not represent an automaton state. c -(-b^{40, 1}_2 ∧ b^{40, 1}_1 ∧ b^{40, 1}_0 ∧ true) c in CNF: c b^{40, 1}_2 ∨ -b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ false c in DIMACS: 16052 -16053 -16054 0 c -3 does not represent an automaton state. c -( b^{40, 1}_2 ∧ b^{40, 1}_1 ∧ b^{40, 1}_0 ∧ true) c in CNF: c -b^{40, 1}_2 ∨ -b^{40, 1}_1 ∨ -b^{40, 1}_0 ∨ false c in DIMACS: -16052 -16053 -16054 0 c i = 2 c -2+1 --> -1 c ( b^{40, 2}_2 ∧ b^{40, 2}_1 ∧ -b^{40, 2}_0 ∧ p_80) -> ( b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ b^{40, 3}_0) c in CNF: c -b^{40, 2}_2 ∨ -b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ -p_80 ∨ b^{40, 3}_2 c -b^{40, 2}_2 ∨ -b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ -p_80 ∨ -b^{40, 3}_1 c -b^{40, 2}_2 ∨ -b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ -p_80 ∨ b^{40, 3}_0 c in DIMACS: -16055 -16056 16057 -80 16058 0 -16055 -16056 16057 -80 -16059 0 -16055 -16056 16057 -80 16060 0 c -1+1 --> 0 c ( b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ b^{40, 2}_0 ∧ p_80) -> (-b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ -b^{40, 3}_0) c in CNF: c -b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ -p_80 ∨ -b^{40, 3}_2 c -b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ -p_80 ∨ -b^{40, 3}_1 c -b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ -p_80 ∨ -b^{40, 3}_0 c in DIMACS: -16055 16056 -16057 -80 -16058 0 -16055 16056 -16057 -80 -16059 0 -16055 16056 -16057 -80 -16060 0 c 0+1 --> 1 c (-b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ -b^{40, 2}_0 ∧ p_80) -> (-b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ b^{40, 3}_0) c in CNF: c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ -p_80 ∨ -b^{40, 3}_2 c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ -p_80 ∨ -b^{40, 3}_1 c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ -p_80 ∨ b^{40, 3}_0 c in DIMACS: 16055 16056 16057 -80 -16058 0 16055 16056 16057 -80 -16059 0 16055 16056 16057 -80 16060 0 c 1+1 --> 2 c (-b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ b^{40, 2}_0 ∧ p_80) -> (-b^{40, 3}_2 ∧ b^{40, 3}_1 ∧ -b^{40, 3}_0) c in CNF: c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ -p_80 ∨ -b^{40, 3}_2 c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ -p_80 ∨ b^{40, 3}_1 c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ -p_80 ∨ -b^{40, 3}_0 c in DIMACS: 16055 16056 -16057 -80 -16058 0 16055 16056 -16057 -80 16059 0 16055 16056 -16057 -80 -16060 0 c 2+1 --> break c (-b^{40, 2}_2 ∧ b^{40, 2}_1 ∧ -b^{40, 2}_0 ∧ p_80) -> break c in CNF: c b^{40, 2}_2 ∨ -b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ -p_80 ∨ break c in DIMACS: 16055 -16056 16057 -80 1162 0 c 2-1 --> 1 c (-b^{40, 2}_2 ∧ b^{40, 2}_1 ∧ -b^{40, 2}_0 ∧ -p_80) -> (-b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ b^{40, 3}_0) c in CNF: c b^{40, 2}_2 ∨ -b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ p_80 ∨ -b^{40, 3}_2 c b^{40, 2}_2 ∨ -b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ p_80 ∨ -b^{40, 3}_1 c b^{40, 2}_2 ∨ -b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ p_80 ∨ b^{40, 3}_0 c in DIMACS: 16055 -16056 16057 80 -16058 0 16055 -16056 16057 80 -16059 0 16055 -16056 16057 80 16060 0 c 1-1 --> 0 c (-b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ b^{40, 2}_0 ∧ -p_80) -> (-b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ -b^{40, 3}_0) c in CNF: c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ p_80 ∨ -b^{40, 3}_2 c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ p_80 ∨ -b^{40, 3}_1 c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ p_80 ∨ -b^{40, 3}_0 c in DIMACS: 16055 16056 -16057 80 -16058 0 16055 16056 -16057 80 -16059 0 16055 16056 -16057 80 -16060 0 c 0-1 --> -1 c (-b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ -b^{40, 2}_0 ∧ -p_80) -> ( b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ b^{40, 3}_0) c in CNF: c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ p_80 ∨ b^{40, 3}_2 c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ p_80 ∨ -b^{40, 3}_1 c b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ p_80 ∨ b^{40, 3}_0 c in DIMACS: 16055 16056 16057 80 16058 0 16055 16056 16057 80 -16059 0 16055 16056 16057 80 16060 0 c -1-1 --> -2 c ( b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ b^{40, 2}_0 ∧ -p_80) -> ( b^{40, 3}_2 ∧ b^{40, 3}_1 ∧ -b^{40, 3}_0) c in CNF: c -b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ p_80 ∨ b^{40, 3}_2 c -b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ p_80 ∨ b^{40, 3}_1 c -b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ p_80 ∨ -b^{40, 3}_0 c in DIMACS: -16055 16056 -16057 80 16058 0 -16055 16056 -16057 80 16059 0 -16055 16056 -16057 80 -16060 0 c -2-1 --> break c ( b^{40, 2}_2 ∧ b^{40, 2}_1 ∧ -b^{40, 2}_0 ∧ -p_80) -> break c in CNF: c -b^{40, 2}_2 ∨ -b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ p_80 ∨ break c in DIMACS: -16055 -16056 16057 80 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 2}_2 ∧ -b^{40, 2}_1 ∧ -b^{40, 2}_0 ∧ true) c in CNF: c -b^{40, 2}_2 ∨ b^{40, 2}_1 ∨ b^{40, 2}_0 ∨ false c in DIMACS: -16055 16056 16057 0 c 3 does not represent an automaton state. c -(-b^{40, 2}_2 ∧ b^{40, 2}_1 ∧ b^{40, 2}_0 ∧ true) c in CNF: c b^{40, 2}_2 ∨ -b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ false c in DIMACS: 16055 -16056 -16057 0 c -3 does not represent an automaton state. c -( b^{40, 2}_2 ∧ b^{40, 2}_1 ∧ b^{40, 2}_0 ∧ true) c in CNF: c -b^{40, 2}_2 ∨ -b^{40, 2}_1 ∨ -b^{40, 2}_0 ∨ false c in DIMACS: -16055 -16056 -16057 0 c i = 3 c -2+1 --> -1 c ( b^{40, 3}_2 ∧ b^{40, 3}_1 ∧ -b^{40, 3}_0 ∧ p_120) -> ( b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ b^{40, 4}_0) c in CNF: c -b^{40, 3}_2 ∨ -b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ -p_120 ∨ b^{40, 4}_2 c -b^{40, 3}_2 ∨ -b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ -p_120 ∨ -b^{40, 4}_1 c -b^{40, 3}_2 ∨ -b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ -p_120 ∨ b^{40, 4}_0 c in DIMACS: -16058 -16059 16060 -120 16061 0 -16058 -16059 16060 -120 -16062 0 -16058 -16059 16060 -120 16063 0 c -1+1 --> 0 c ( b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ b^{40, 3}_0 ∧ p_120) -> (-b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ -b^{40, 4}_0) c in CNF: c -b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ -p_120 ∨ -b^{40, 4}_2 c -b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ -p_120 ∨ -b^{40, 4}_1 c -b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ -p_120 ∨ -b^{40, 4}_0 c in DIMACS: -16058 16059 -16060 -120 -16061 0 -16058 16059 -16060 -120 -16062 0 -16058 16059 -16060 -120 -16063 0 c 0+1 --> 1 c (-b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ -b^{40, 3}_0 ∧ p_120) -> (-b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ b^{40, 4}_0) c in CNF: c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ -p_120 ∨ -b^{40, 4}_2 c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ -p_120 ∨ -b^{40, 4}_1 c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ -p_120 ∨ b^{40, 4}_0 c in DIMACS: 16058 16059 16060 -120 -16061 0 16058 16059 16060 -120 -16062 0 16058 16059 16060 -120 16063 0 c 1+1 --> 2 c (-b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ b^{40, 3}_0 ∧ p_120) -> (-b^{40, 4}_2 ∧ b^{40, 4}_1 ∧ -b^{40, 4}_0) c in CNF: c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ -p_120 ∨ -b^{40, 4}_2 c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ -p_120 ∨ b^{40, 4}_1 c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ -p_120 ∨ -b^{40, 4}_0 c in DIMACS: 16058 16059 -16060 -120 -16061 0 16058 16059 -16060 -120 16062 0 16058 16059 -16060 -120 -16063 0 c 2+1 --> break c (-b^{40, 3}_2 ∧ b^{40, 3}_1 ∧ -b^{40, 3}_0 ∧ p_120) -> break c in CNF: c b^{40, 3}_2 ∨ -b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ -p_120 ∨ break c in DIMACS: 16058 -16059 16060 -120 1162 0 c 2-1 --> 1 c (-b^{40, 3}_2 ∧ b^{40, 3}_1 ∧ -b^{40, 3}_0 ∧ -p_120) -> (-b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ b^{40, 4}_0) c in CNF: c b^{40, 3}_2 ∨ -b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ p_120 ∨ -b^{40, 4}_2 c b^{40, 3}_2 ∨ -b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ p_120 ∨ -b^{40, 4}_1 c b^{40, 3}_2 ∨ -b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ p_120 ∨ b^{40, 4}_0 c in DIMACS: 16058 -16059 16060 120 -16061 0 16058 -16059 16060 120 -16062 0 16058 -16059 16060 120 16063 0 c 1-1 --> 0 c (-b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ b^{40, 3}_0 ∧ -p_120) -> (-b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ -b^{40, 4}_0) c in CNF: c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ p_120 ∨ -b^{40, 4}_2 c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ p_120 ∨ -b^{40, 4}_1 c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ p_120 ∨ -b^{40, 4}_0 c in DIMACS: 16058 16059 -16060 120 -16061 0 16058 16059 -16060 120 -16062 0 16058 16059 -16060 120 -16063 0 c 0-1 --> -1 c (-b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ -b^{40, 3}_0 ∧ -p_120) -> ( b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ b^{40, 4}_0) c in CNF: c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ p_120 ∨ b^{40, 4}_2 c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ p_120 ∨ -b^{40, 4}_1 c b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ p_120 ∨ b^{40, 4}_0 c in DIMACS: 16058 16059 16060 120 16061 0 16058 16059 16060 120 -16062 0 16058 16059 16060 120 16063 0 c -1-1 --> -2 c ( b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ b^{40, 3}_0 ∧ -p_120) -> ( b^{40, 4}_2 ∧ b^{40, 4}_1 ∧ -b^{40, 4}_0) c in CNF: c -b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ p_120 ∨ b^{40, 4}_2 c -b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ p_120 ∨ b^{40, 4}_1 c -b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ p_120 ∨ -b^{40, 4}_0 c in DIMACS: -16058 16059 -16060 120 16061 0 -16058 16059 -16060 120 16062 0 -16058 16059 -16060 120 -16063 0 c -2-1 --> break c ( b^{40, 3}_2 ∧ b^{40, 3}_1 ∧ -b^{40, 3}_0 ∧ -p_120) -> break c in CNF: c -b^{40, 3}_2 ∨ -b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ p_120 ∨ break c in DIMACS: -16058 -16059 16060 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 3}_2 ∧ -b^{40, 3}_1 ∧ -b^{40, 3}_0 ∧ true) c in CNF: c -b^{40, 3}_2 ∨ b^{40, 3}_1 ∨ b^{40, 3}_0 ∨ false c in DIMACS: -16058 16059 16060 0 c 3 does not represent an automaton state. c -(-b^{40, 3}_2 ∧ b^{40, 3}_1 ∧ b^{40, 3}_0 ∧ true) c in CNF: c b^{40, 3}_2 ∨ -b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ false c in DIMACS: 16058 -16059 -16060 0 c -3 does not represent an automaton state. c -( b^{40, 3}_2 ∧ b^{40, 3}_1 ∧ b^{40, 3}_0 ∧ true) c in CNF: c -b^{40, 3}_2 ∨ -b^{40, 3}_1 ∨ -b^{40, 3}_0 ∨ false c in DIMACS: -16058 -16059 -16060 0 c i = 4 c -2+1 --> -1 c ( b^{40, 4}_2 ∧ b^{40, 4}_1 ∧ -b^{40, 4}_0 ∧ p_160) -> ( b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ b^{40, 5}_0) c in CNF: c -b^{40, 4}_2 ∨ -b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ -p_160 ∨ b^{40, 5}_2 c -b^{40, 4}_2 ∨ -b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ -p_160 ∨ -b^{40, 5}_1 c -b^{40, 4}_2 ∨ -b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ -p_160 ∨ b^{40, 5}_0 c in DIMACS: -16061 -16062 16063 -160 16064 0 -16061 -16062 16063 -160 -16065 0 -16061 -16062 16063 -160 16066 0 c -1+1 --> 0 c ( b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ b^{40, 4}_0 ∧ p_160) -> (-b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ -b^{40, 5}_0) c in CNF: c -b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ -p_160 ∨ -b^{40, 5}_2 c -b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ -p_160 ∨ -b^{40, 5}_1 c -b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ -p_160 ∨ -b^{40, 5}_0 c in DIMACS: -16061 16062 -16063 -160 -16064 0 -16061 16062 -16063 -160 -16065 0 -16061 16062 -16063 -160 -16066 0 c 0+1 --> 1 c (-b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ -b^{40, 4}_0 ∧ p_160) -> (-b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ b^{40, 5}_0) c in CNF: c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ -p_160 ∨ -b^{40, 5}_2 c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ -p_160 ∨ -b^{40, 5}_1 c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ -p_160 ∨ b^{40, 5}_0 c in DIMACS: 16061 16062 16063 -160 -16064 0 16061 16062 16063 -160 -16065 0 16061 16062 16063 -160 16066 0 c 1+1 --> 2 c (-b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ b^{40, 4}_0 ∧ p_160) -> (-b^{40, 5}_2 ∧ b^{40, 5}_1 ∧ -b^{40, 5}_0) c in CNF: c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ -p_160 ∨ -b^{40, 5}_2 c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ -p_160 ∨ b^{40, 5}_1 c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ -p_160 ∨ -b^{40, 5}_0 c in DIMACS: 16061 16062 -16063 -160 -16064 0 16061 16062 -16063 -160 16065 0 16061 16062 -16063 -160 -16066 0 c 2+1 --> break c (-b^{40, 4}_2 ∧ b^{40, 4}_1 ∧ -b^{40, 4}_0 ∧ p_160) -> break c in CNF: c b^{40, 4}_2 ∨ -b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ -p_160 ∨ break c in DIMACS: 16061 -16062 16063 -160 1162 0 c 2-1 --> 1 c (-b^{40, 4}_2 ∧ b^{40, 4}_1 ∧ -b^{40, 4}_0 ∧ -p_160) -> (-b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ b^{40, 5}_0) c in CNF: c b^{40, 4}_2 ∨ -b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ p_160 ∨ -b^{40, 5}_2 c b^{40, 4}_2 ∨ -b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ p_160 ∨ -b^{40, 5}_1 c b^{40, 4}_2 ∨ -b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ p_160 ∨ b^{40, 5}_0 c in DIMACS: 16061 -16062 16063 160 -16064 0 16061 -16062 16063 160 -16065 0 16061 -16062 16063 160 16066 0 c 1-1 --> 0 c (-b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ b^{40, 4}_0 ∧ -p_160) -> (-b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ -b^{40, 5}_0) c in CNF: c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ p_160 ∨ -b^{40, 5}_2 c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ p_160 ∨ -b^{40, 5}_1 c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ p_160 ∨ -b^{40, 5}_0 c in DIMACS: 16061 16062 -16063 160 -16064 0 16061 16062 -16063 160 -16065 0 16061 16062 -16063 160 -16066 0 c 0-1 --> -1 c (-b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ -b^{40, 4}_0 ∧ -p_160) -> ( b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ b^{40, 5}_0) c in CNF: c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ p_160 ∨ b^{40, 5}_2 c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ p_160 ∨ -b^{40, 5}_1 c b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ p_160 ∨ b^{40, 5}_0 c in DIMACS: 16061 16062 16063 160 16064 0 16061 16062 16063 160 -16065 0 16061 16062 16063 160 16066 0 c -1-1 --> -2 c ( b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ b^{40, 4}_0 ∧ -p_160) -> ( b^{40, 5}_2 ∧ b^{40, 5}_1 ∧ -b^{40, 5}_0) c in CNF: c -b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ p_160 ∨ b^{40, 5}_2 c -b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ p_160 ∨ b^{40, 5}_1 c -b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ p_160 ∨ -b^{40, 5}_0 c in DIMACS: -16061 16062 -16063 160 16064 0 -16061 16062 -16063 160 16065 0 -16061 16062 -16063 160 -16066 0 c -2-1 --> break c ( b^{40, 4}_2 ∧ b^{40, 4}_1 ∧ -b^{40, 4}_0 ∧ -p_160) -> break c in CNF: c -b^{40, 4}_2 ∨ -b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ p_160 ∨ break c in DIMACS: -16061 -16062 16063 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 4}_2 ∧ -b^{40, 4}_1 ∧ -b^{40, 4}_0 ∧ true) c in CNF: c -b^{40, 4}_2 ∨ b^{40, 4}_1 ∨ b^{40, 4}_0 ∨ false c in DIMACS: -16061 16062 16063 0 c 3 does not represent an automaton state. c -(-b^{40, 4}_2 ∧ b^{40, 4}_1 ∧ b^{40, 4}_0 ∧ true) c in CNF: c b^{40, 4}_2 ∨ -b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ false c in DIMACS: 16061 -16062 -16063 0 c -3 does not represent an automaton state. c -( b^{40, 4}_2 ∧ b^{40, 4}_1 ∧ b^{40, 4}_0 ∧ true) c in CNF: c -b^{40, 4}_2 ∨ -b^{40, 4}_1 ∨ -b^{40, 4}_0 ∨ false c in DIMACS: -16061 -16062 -16063 0 c i = 5 c -2+1 --> -1 c ( b^{40, 5}_2 ∧ b^{40, 5}_1 ∧ -b^{40, 5}_0 ∧ p_200) -> ( b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ b^{40, 6}_0) c in CNF: c -b^{40, 5}_2 ∨ -b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ -p_200 ∨ b^{40, 6}_2 c -b^{40, 5}_2 ∨ -b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ -p_200 ∨ -b^{40, 6}_1 c -b^{40, 5}_2 ∨ -b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ -p_200 ∨ b^{40, 6}_0 c in DIMACS: -16064 -16065 16066 -200 16067 0 -16064 -16065 16066 -200 -16068 0 -16064 -16065 16066 -200 16069 0 c -1+1 --> 0 c ( b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ b^{40, 5}_0 ∧ p_200) -> (-b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ -b^{40, 6}_0) c in CNF: c -b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ -p_200 ∨ -b^{40, 6}_2 c -b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ -p_200 ∨ -b^{40, 6}_1 c -b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ -p_200 ∨ -b^{40, 6}_0 c in DIMACS: -16064 16065 -16066 -200 -16067 0 -16064 16065 -16066 -200 -16068 0 -16064 16065 -16066 -200 -16069 0 c 0+1 --> 1 c (-b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ -b^{40, 5}_0 ∧ p_200) -> (-b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ b^{40, 6}_0) c in CNF: c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ -p_200 ∨ -b^{40, 6}_2 c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ -p_200 ∨ -b^{40, 6}_1 c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ -p_200 ∨ b^{40, 6}_0 c in DIMACS: 16064 16065 16066 -200 -16067 0 16064 16065 16066 -200 -16068 0 16064 16065 16066 -200 16069 0 c 1+1 --> 2 c (-b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ b^{40, 5}_0 ∧ p_200) -> (-b^{40, 6}_2 ∧ b^{40, 6}_1 ∧ -b^{40, 6}_0) c in CNF: c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ -p_200 ∨ -b^{40, 6}_2 c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ -p_200 ∨ b^{40, 6}_1 c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ -p_200 ∨ -b^{40, 6}_0 c in DIMACS: 16064 16065 -16066 -200 -16067 0 16064 16065 -16066 -200 16068 0 16064 16065 -16066 -200 -16069 0 c 2+1 --> break c (-b^{40, 5}_2 ∧ b^{40, 5}_1 ∧ -b^{40, 5}_0 ∧ p_200) -> break c in CNF: c b^{40, 5}_2 ∨ -b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ -p_200 ∨ break c in DIMACS: 16064 -16065 16066 -200 1162 0 c 2-1 --> 1 c (-b^{40, 5}_2 ∧ b^{40, 5}_1 ∧ -b^{40, 5}_0 ∧ -p_200) -> (-b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ b^{40, 6}_0) c in CNF: c b^{40, 5}_2 ∨ -b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ p_200 ∨ -b^{40, 6}_2 c b^{40, 5}_2 ∨ -b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ p_200 ∨ -b^{40, 6}_1 c b^{40, 5}_2 ∨ -b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ p_200 ∨ b^{40, 6}_0 c in DIMACS: 16064 -16065 16066 200 -16067 0 16064 -16065 16066 200 -16068 0 16064 -16065 16066 200 16069 0 c 1-1 --> 0 c (-b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ b^{40, 5}_0 ∧ -p_200) -> (-b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ -b^{40, 6}_0) c in CNF: c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ p_200 ∨ -b^{40, 6}_2 c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ p_200 ∨ -b^{40, 6}_1 c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ p_200 ∨ -b^{40, 6}_0 c in DIMACS: 16064 16065 -16066 200 -16067 0 16064 16065 -16066 200 -16068 0 16064 16065 -16066 200 -16069 0 c 0-1 --> -1 c (-b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ -b^{40, 5}_0 ∧ -p_200) -> ( b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ b^{40, 6}_0) c in CNF: c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ p_200 ∨ b^{40, 6}_2 c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ p_200 ∨ -b^{40, 6}_1 c b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ p_200 ∨ b^{40, 6}_0 c in DIMACS: 16064 16065 16066 200 16067 0 16064 16065 16066 200 -16068 0 16064 16065 16066 200 16069 0 c -1-1 --> -2 c ( b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ b^{40, 5}_0 ∧ -p_200) -> ( b^{40, 6}_2 ∧ b^{40, 6}_1 ∧ -b^{40, 6}_0) c in CNF: c -b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ p_200 ∨ b^{40, 6}_2 c -b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ p_200 ∨ b^{40, 6}_1 c -b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ p_200 ∨ -b^{40, 6}_0 c in DIMACS: -16064 16065 -16066 200 16067 0 -16064 16065 -16066 200 16068 0 -16064 16065 -16066 200 -16069 0 c -2-1 --> break c ( b^{40, 5}_2 ∧ b^{40, 5}_1 ∧ -b^{40, 5}_0 ∧ -p_200) -> break c in CNF: c -b^{40, 5}_2 ∨ -b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ p_200 ∨ break c in DIMACS: -16064 -16065 16066 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 5}_2 ∧ -b^{40, 5}_1 ∧ -b^{40, 5}_0 ∧ true) c in CNF: c -b^{40, 5}_2 ∨ b^{40, 5}_1 ∨ b^{40, 5}_0 ∨ false c in DIMACS: -16064 16065 16066 0 c 3 does not represent an automaton state. c -(-b^{40, 5}_2 ∧ b^{40, 5}_1 ∧ b^{40, 5}_0 ∧ true) c in CNF: c b^{40, 5}_2 ∨ -b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ false c in DIMACS: 16064 -16065 -16066 0 c -3 does not represent an automaton state. c -( b^{40, 5}_2 ∧ b^{40, 5}_1 ∧ b^{40, 5}_0 ∧ true) c in CNF: c -b^{40, 5}_2 ∨ -b^{40, 5}_1 ∨ -b^{40, 5}_0 ∨ false c in DIMACS: -16064 -16065 -16066 0 c i = 6 c -2+1 --> -1 c ( b^{40, 6}_2 ∧ b^{40, 6}_1 ∧ -b^{40, 6}_0 ∧ p_240) -> ( b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ b^{40, 7}_0) c in CNF: c -b^{40, 6}_2 ∨ -b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ -p_240 ∨ b^{40, 7}_2 c -b^{40, 6}_2 ∨ -b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ -p_240 ∨ -b^{40, 7}_1 c -b^{40, 6}_2 ∨ -b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ -p_240 ∨ b^{40, 7}_0 c in DIMACS: -16067 -16068 16069 -240 16070 0 -16067 -16068 16069 -240 -16071 0 -16067 -16068 16069 -240 16072 0 c -1+1 --> 0 c ( b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ b^{40, 6}_0 ∧ p_240) -> (-b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ -b^{40, 7}_0) c in CNF: c -b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ -p_240 ∨ -b^{40, 7}_2 c -b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ -p_240 ∨ -b^{40, 7}_1 c -b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ -p_240 ∨ -b^{40, 7}_0 c in DIMACS: -16067 16068 -16069 -240 -16070 0 -16067 16068 -16069 -240 -16071 0 -16067 16068 -16069 -240 -16072 0 c 0+1 --> 1 c (-b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ -b^{40, 6}_0 ∧ p_240) -> (-b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ b^{40, 7}_0) c in CNF: c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ -p_240 ∨ -b^{40, 7}_2 c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ -p_240 ∨ -b^{40, 7}_1 c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ -p_240 ∨ b^{40, 7}_0 c in DIMACS: 16067 16068 16069 -240 -16070 0 16067 16068 16069 -240 -16071 0 16067 16068 16069 -240 16072 0 c 1+1 --> 2 c (-b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ b^{40, 6}_0 ∧ p_240) -> (-b^{40, 7}_2 ∧ b^{40, 7}_1 ∧ -b^{40, 7}_0) c in CNF: c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ -p_240 ∨ -b^{40, 7}_2 c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ -p_240 ∨ b^{40, 7}_1 c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ -p_240 ∨ -b^{40, 7}_0 c in DIMACS: 16067 16068 -16069 -240 -16070 0 16067 16068 -16069 -240 16071 0 16067 16068 -16069 -240 -16072 0 c 2+1 --> break c (-b^{40, 6}_2 ∧ b^{40, 6}_1 ∧ -b^{40, 6}_0 ∧ p_240) -> break c in CNF: c b^{40, 6}_2 ∨ -b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ -p_240 ∨ break c in DIMACS: 16067 -16068 16069 -240 1162 0 c 2-1 --> 1 c (-b^{40, 6}_2 ∧ b^{40, 6}_1 ∧ -b^{40, 6}_0 ∧ -p_240) -> (-b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ b^{40, 7}_0) c in CNF: c b^{40, 6}_2 ∨ -b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ p_240 ∨ -b^{40, 7}_2 c b^{40, 6}_2 ∨ -b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ p_240 ∨ -b^{40, 7}_1 c b^{40, 6}_2 ∨ -b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ p_240 ∨ b^{40, 7}_0 c in DIMACS: 16067 -16068 16069 240 -16070 0 16067 -16068 16069 240 -16071 0 16067 -16068 16069 240 16072 0 c 1-1 --> 0 c (-b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ b^{40, 6}_0 ∧ -p_240) -> (-b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ -b^{40, 7}_0) c in CNF: c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ p_240 ∨ -b^{40, 7}_2 c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ p_240 ∨ -b^{40, 7}_1 c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ p_240 ∨ -b^{40, 7}_0 c in DIMACS: 16067 16068 -16069 240 -16070 0 16067 16068 -16069 240 -16071 0 16067 16068 -16069 240 -16072 0 c 0-1 --> -1 c (-b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ -b^{40, 6}_0 ∧ -p_240) -> ( b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ b^{40, 7}_0) c in CNF: c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ p_240 ∨ b^{40, 7}_2 c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ p_240 ∨ -b^{40, 7}_1 c b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ p_240 ∨ b^{40, 7}_0 c in DIMACS: 16067 16068 16069 240 16070 0 16067 16068 16069 240 -16071 0 16067 16068 16069 240 16072 0 c -1-1 --> -2 c ( b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ b^{40, 6}_0 ∧ -p_240) -> ( b^{40, 7}_2 ∧ b^{40, 7}_1 ∧ -b^{40, 7}_0) c in CNF: c -b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ p_240 ∨ b^{40, 7}_2 c -b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ p_240 ∨ b^{40, 7}_1 c -b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ p_240 ∨ -b^{40, 7}_0 c in DIMACS: -16067 16068 -16069 240 16070 0 -16067 16068 -16069 240 16071 0 -16067 16068 -16069 240 -16072 0 c -2-1 --> break c ( b^{40, 6}_2 ∧ b^{40, 6}_1 ∧ -b^{40, 6}_0 ∧ -p_240) -> break c in CNF: c -b^{40, 6}_2 ∨ -b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ p_240 ∨ break c in DIMACS: -16067 -16068 16069 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 6}_2 ∧ -b^{40, 6}_1 ∧ -b^{40, 6}_0 ∧ true) c in CNF: c -b^{40, 6}_2 ∨ b^{40, 6}_1 ∨ b^{40, 6}_0 ∨ false c in DIMACS: -16067 16068 16069 0 c 3 does not represent an automaton state. c -(-b^{40, 6}_2 ∧ b^{40, 6}_1 ∧ b^{40, 6}_0 ∧ true) c in CNF: c b^{40, 6}_2 ∨ -b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ false c in DIMACS: 16067 -16068 -16069 0 c -3 does not represent an automaton state. c -( b^{40, 6}_2 ∧ b^{40, 6}_1 ∧ b^{40, 6}_0 ∧ true) c in CNF: c -b^{40, 6}_2 ∨ -b^{40, 6}_1 ∨ -b^{40, 6}_0 ∨ false c in DIMACS: -16067 -16068 -16069 0 c i = 7 c -2+1 --> -1 c ( b^{40, 7}_2 ∧ b^{40, 7}_1 ∧ -b^{40, 7}_0 ∧ p_280) -> ( b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ b^{40, 8}_0) c in CNF: c -b^{40, 7}_2 ∨ -b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ -p_280 ∨ b^{40, 8}_2 c -b^{40, 7}_2 ∨ -b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ -p_280 ∨ -b^{40, 8}_1 c -b^{40, 7}_2 ∨ -b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ -p_280 ∨ b^{40, 8}_0 c in DIMACS: -16070 -16071 16072 -280 16073 0 -16070 -16071 16072 -280 -16074 0 -16070 -16071 16072 -280 16075 0 c -1+1 --> 0 c ( b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ b^{40, 7}_0 ∧ p_280) -> (-b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ -b^{40, 8}_0) c in CNF: c -b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ -p_280 ∨ -b^{40, 8}_2 c -b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ -p_280 ∨ -b^{40, 8}_1 c -b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ -p_280 ∨ -b^{40, 8}_0 c in DIMACS: -16070 16071 -16072 -280 -16073 0 -16070 16071 -16072 -280 -16074 0 -16070 16071 -16072 -280 -16075 0 c 0+1 --> 1 c (-b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ -b^{40, 7}_0 ∧ p_280) -> (-b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ b^{40, 8}_0) c in CNF: c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ -p_280 ∨ -b^{40, 8}_2 c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ -p_280 ∨ -b^{40, 8}_1 c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ -p_280 ∨ b^{40, 8}_0 c in DIMACS: 16070 16071 16072 -280 -16073 0 16070 16071 16072 -280 -16074 0 16070 16071 16072 -280 16075 0 c 1+1 --> 2 c (-b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ b^{40, 7}_0 ∧ p_280) -> (-b^{40, 8}_2 ∧ b^{40, 8}_1 ∧ -b^{40, 8}_0) c in CNF: c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ -p_280 ∨ -b^{40, 8}_2 c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ -p_280 ∨ b^{40, 8}_1 c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ -p_280 ∨ -b^{40, 8}_0 c in DIMACS: 16070 16071 -16072 -280 -16073 0 16070 16071 -16072 -280 16074 0 16070 16071 -16072 -280 -16075 0 c 2+1 --> break c (-b^{40, 7}_2 ∧ b^{40, 7}_1 ∧ -b^{40, 7}_0 ∧ p_280) -> break c in CNF: c b^{40, 7}_2 ∨ -b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ -p_280 ∨ break c in DIMACS: 16070 -16071 16072 -280 1162 0 c 2-1 --> 1 c (-b^{40, 7}_2 ∧ b^{40, 7}_1 ∧ -b^{40, 7}_0 ∧ -p_280) -> (-b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ b^{40, 8}_0) c in CNF: c b^{40, 7}_2 ∨ -b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ p_280 ∨ -b^{40, 8}_2 c b^{40, 7}_2 ∨ -b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ p_280 ∨ -b^{40, 8}_1 c b^{40, 7}_2 ∨ -b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ p_280 ∨ b^{40, 8}_0 c in DIMACS: 16070 -16071 16072 280 -16073 0 16070 -16071 16072 280 -16074 0 16070 -16071 16072 280 16075 0 c 1-1 --> 0 c (-b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ b^{40, 7}_0 ∧ -p_280) -> (-b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ -b^{40, 8}_0) c in CNF: c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ p_280 ∨ -b^{40, 8}_2 c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ p_280 ∨ -b^{40, 8}_1 c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ p_280 ∨ -b^{40, 8}_0 c in DIMACS: 16070 16071 -16072 280 -16073 0 16070 16071 -16072 280 -16074 0 16070 16071 -16072 280 -16075 0 c 0-1 --> -1 c (-b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ -b^{40, 7}_0 ∧ -p_280) -> ( b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ b^{40, 8}_0) c in CNF: c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ p_280 ∨ b^{40, 8}_2 c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ p_280 ∨ -b^{40, 8}_1 c b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ p_280 ∨ b^{40, 8}_0 c in DIMACS: 16070 16071 16072 280 16073 0 16070 16071 16072 280 -16074 0 16070 16071 16072 280 16075 0 c -1-1 --> -2 c ( b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ b^{40, 7}_0 ∧ -p_280) -> ( b^{40, 8}_2 ∧ b^{40, 8}_1 ∧ -b^{40, 8}_0) c in CNF: c -b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ p_280 ∨ b^{40, 8}_2 c -b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ p_280 ∨ b^{40, 8}_1 c -b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ p_280 ∨ -b^{40, 8}_0 c in DIMACS: -16070 16071 -16072 280 16073 0 -16070 16071 -16072 280 16074 0 -16070 16071 -16072 280 -16075 0 c -2-1 --> break c ( b^{40, 7}_2 ∧ b^{40, 7}_1 ∧ -b^{40, 7}_0 ∧ -p_280) -> break c in CNF: c -b^{40, 7}_2 ∨ -b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ p_280 ∨ break c in DIMACS: -16070 -16071 16072 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 7}_2 ∧ -b^{40, 7}_1 ∧ -b^{40, 7}_0 ∧ true) c in CNF: c -b^{40, 7}_2 ∨ b^{40, 7}_1 ∨ b^{40, 7}_0 ∨ false c in DIMACS: -16070 16071 16072 0 c 3 does not represent an automaton state. c -(-b^{40, 7}_2 ∧ b^{40, 7}_1 ∧ b^{40, 7}_0 ∧ true) c in CNF: c b^{40, 7}_2 ∨ -b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ false c in DIMACS: 16070 -16071 -16072 0 c -3 does not represent an automaton state. c -( b^{40, 7}_2 ∧ b^{40, 7}_1 ∧ b^{40, 7}_0 ∧ true) c in CNF: c -b^{40, 7}_2 ∨ -b^{40, 7}_1 ∨ -b^{40, 7}_0 ∨ false c in DIMACS: -16070 -16071 -16072 0 c i = 8 c -2+1 --> -1 c ( b^{40, 8}_2 ∧ b^{40, 8}_1 ∧ -b^{40, 8}_0 ∧ p_320) -> ( b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ b^{40, 9}_0) c in CNF: c -b^{40, 8}_2 ∨ -b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ -p_320 ∨ b^{40, 9}_2 c -b^{40, 8}_2 ∨ -b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ -p_320 ∨ -b^{40, 9}_1 c -b^{40, 8}_2 ∨ -b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ -p_320 ∨ b^{40, 9}_0 c in DIMACS: -16073 -16074 16075 -320 16076 0 -16073 -16074 16075 -320 -16077 0 -16073 -16074 16075 -320 16078 0 c -1+1 --> 0 c ( b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ b^{40, 8}_0 ∧ p_320) -> (-b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ -b^{40, 9}_0) c in CNF: c -b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ -p_320 ∨ -b^{40, 9}_2 c -b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ -p_320 ∨ -b^{40, 9}_1 c -b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ -p_320 ∨ -b^{40, 9}_0 c in DIMACS: -16073 16074 -16075 -320 -16076 0 -16073 16074 -16075 -320 -16077 0 -16073 16074 -16075 -320 -16078 0 c 0+1 --> 1 c (-b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ -b^{40, 8}_0 ∧ p_320) -> (-b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ b^{40, 9}_0) c in CNF: c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ -p_320 ∨ -b^{40, 9}_2 c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ -p_320 ∨ -b^{40, 9}_1 c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ -p_320 ∨ b^{40, 9}_0 c in DIMACS: 16073 16074 16075 -320 -16076 0 16073 16074 16075 -320 -16077 0 16073 16074 16075 -320 16078 0 c 1+1 --> 2 c (-b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ b^{40, 8}_0 ∧ p_320) -> (-b^{40, 9}_2 ∧ b^{40, 9}_1 ∧ -b^{40, 9}_0) c in CNF: c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ -p_320 ∨ -b^{40, 9}_2 c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ -p_320 ∨ b^{40, 9}_1 c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ -p_320 ∨ -b^{40, 9}_0 c in DIMACS: 16073 16074 -16075 -320 -16076 0 16073 16074 -16075 -320 16077 0 16073 16074 -16075 -320 -16078 0 c 2+1 --> break c (-b^{40, 8}_2 ∧ b^{40, 8}_1 ∧ -b^{40, 8}_0 ∧ p_320) -> break c in CNF: c b^{40, 8}_2 ∨ -b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ -p_320 ∨ break c in DIMACS: 16073 -16074 16075 -320 1162 0 c 2-1 --> 1 c (-b^{40, 8}_2 ∧ b^{40, 8}_1 ∧ -b^{40, 8}_0 ∧ -p_320) -> (-b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ b^{40, 9}_0) c in CNF: c b^{40, 8}_2 ∨ -b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ p_320 ∨ -b^{40, 9}_2 c b^{40, 8}_2 ∨ -b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ p_320 ∨ -b^{40, 9}_1 c b^{40, 8}_2 ∨ -b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ p_320 ∨ b^{40, 9}_0 c in DIMACS: 16073 -16074 16075 320 -16076 0 16073 -16074 16075 320 -16077 0 16073 -16074 16075 320 16078 0 c 1-1 --> 0 c (-b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ b^{40, 8}_0 ∧ -p_320) -> (-b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ -b^{40, 9}_0) c in CNF: c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ p_320 ∨ -b^{40, 9}_2 c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ p_320 ∨ -b^{40, 9}_1 c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ p_320 ∨ -b^{40, 9}_0 c in DIMACS: 16073 16074 -16075 320 -16076 0 16073 16074 -16075 320 -16077 0 16073 16074 -16075 320 -16078 0 c 0-1 --> -1 c (-b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ -b^{40, 8}_0 ∧ -p_320) -> ( b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ b^{40, 9}_0) c in CNF: c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ p_320 ∨ b^{40, 9}_2 c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ p_320 ∨ -b^{40, 9}_1 c b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ p_320 ∨ b^{40, 9}_0 c in DIMACS: 16073 16074 16075 320 16076 0 16073 16074 16075 320 -16077 0 16073 16074 16075 320 16078 0 c -1-1 --> -2 c ( b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ b^{40, 8}_0 ∧ -p_320) -> ( b^{40, 9}_2 ∧ b^{40, 9}_1 ∧ -b^{40, 9}_0) c in CNF: c -b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ p_320 ∨ b^{40, 9}_2 c -b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ p_320 ∨ b^{40, 9}_1 c -b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ p_320 ∨ -b^{40, 9}_0 c in DIMACS: -16073 16074 -16075 320 16076 0 -16073 16074 -16075 320 16077 0 -16073 16074 -16075 320 -16078 0 c -2-1 --> break c ( b^{40, 8}_2 ∧ b^{40, 8}_1 ∧ -b^{40, 8}_0 ∧ -p_320) -> break c in CNF: c -b^{40, 8}_2 ∨ -b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ p_320 ∨ break c in DIMACS: -16073 -16074 16075 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 8}_2 ∧ -b^{40, 8}_1 ∧ -b^{40, 8}_0 ∧ true) c in CNF: c -b^{40, 8}_2 ∨ b^{40, 8}_1 ∨ b^{40, 8}_0 ∨ false c in DIMACS: -16073 16074 16075 0 c 3 does not represent an automaton state. c -(-b^{40, 8}_2 ∧ b^{40, 8}_1 ∧ b^{40, 8}_0 ∧ true) c in CNF: c b^{40, 8}_2 ∨ -b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ false c in DIMACS: 16073 -16074 -16075 0 c -3 does not represent an automaton state. c -( b^{40, 8}_2 ∧ b^{40, 8}_1 ∧ b^{40, 8}_0 ∧ true) c in CNF: c -b^{40, 8}_2 ∨ -b^{40, 8}_1 ∨ -b^{40, 8}_0 ∨ false c in DIMACS: -16073 -16074 -16075 0 c i = 9 c -2+1 --> -1 c ( b^{40, 9}_2 ∧ b^{40, 9}_1 ∧ -b^{40, 9}_0 ∧ p_360) -> ( b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ b^{40, 10}_0) c in CNF: c -b^{40, 9}_2 ∨ -b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ -p_360 ∨ b^{40, 10}_2 c -b^{40, 9}_2 ∨ -b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ -p_360 ∨ -b^{40, 10}_1 c -b^{40, 9}_2 ∨ -b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ -p_360 ∨ b^{40, 10}_0 c in DIMACS: -16076 -16077 16078 -360 16079 0 -16076 -16077 16078 -360 -16080 0 -16076 -16077 16078 -360 16081 0 c -1+1 --> 0 c ( b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ b^{40, 9}_0 ∧ p_360) -> (-b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ -b^{40, 10}_0) c in CNF: c -b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ -p_360 ∨ -b^{40, 10}_2 c -b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ -p_360 ∨ -b^{40, 10}_1 c -b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ -p_360 ∨ -b^{40, 10}_0 c in DIMACS: -16076 16077 -16078 -360 -16079 0 -16076 16077 -16078 -360 -16080 0 -16076 16077 -16078 -360 -16081 0 c 0+1 --> 1 c (-b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ -b^{40, 9}_0 ∧ p_360) -> (-b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ b^{40, 10}_0) c in CNF: c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ -p_360 ∨ -b^{40, 10}_2 c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ -p_360 ∨ -b^{40, 10}_1 c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ -p_360 ∨ b^{40, 10}_0 c in DIMACS: 16076 16077 16078 -360 -16079 0 16076 16077 16078 -360 -16080 0 16076 16077 16078 -360 16081 0 c 1+1 --> 2 c (-b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ b^{40, 9}_0 ∧ p_360) -> (-b^{40, 10}_2 ∧ b^{40, 10}_1 ∧ -b^{40, 10}_0) c in CNF: c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ -p_360 ∨ -b^{40, 10}_2 c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ -p_360 ∨ b^{40, 10}_1 c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ -p_360 ∨ -b^{40, 10}_0 c in DIMACS: 16076 16077 -16078 -360 -16079 0 16076 16077 -16078 -360 16080 0 16076 16077 -16078 -360 -16081 0 c 2+1 --> break c (-b^{40, 9}_2 ∧ b^{40, 9}_1 ∧ -b^{40, 9}_0 ∧ p_360) -> break c in CNF: c b^{40, 9}_2 ∨ -b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ -p_360 ∨ break c in DIMACS: 16076 -16077 16078 -360 1162 0 c 2-1 --> 1 c (-b^{40, 9}_2 ∧ b^{40, 9}_1 ∧ -b^{40, 9}_0 ∧ -p_360) -> (-b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ b^{40, 10}_0) c in CNF: c b^{40, 9}_2 ∨ -b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ p_360 ∨ -b^{40, 10}_2 c b^{40, 9}_2 ∨ -b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ p_360 ∨ -b^{40, 10}_1 c b^{40, 9}_2 ∨ -b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ p_360 ∨ b^{40, 10}_0 c in DIMACS: 16076 -16077 16078 360 -16079 0 16076 -16077 16078 360 -16080 0 16076 -16077 16078 360 16081 0 c 1-1 --> 0 c (-b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ b^{40, 9}_0 ∧ -p_360) -> (-b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ -b^{40, 10}_0) c in CNF: c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ p_360 ∨ -b^{40, 10}_2 c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ p_360 ∨ -b^{40, 10}_1 c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ p_360 ∨ -b^{40, 10}_0 c in DIMACS: 16076 16077 -16078 360 -16079 0 16076 16077 -16078 360 -16080 0 16076 16077 -16078 360 -16081 0 c 0-1 --> -1 c (-b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ -b^{40, 9}_0 ∧ -p_360) -> ( b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ b^{40, 10}_0) c in CNF: c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ p_360 ∨ b^{40, 10}_2 c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ p_360 ∨ -b^{40, 10}_1 c b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ p_360 ∨ b^{40, 10}_0 c in DIMACS: 16076 16077 16078 360 16079 0 16076 16077 16078 360 -16080 0 16076 16077 16078 360 16081 0 c -1-1 --> -2 c ( b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ b^{40, 9}_0 ∧ -p_360) -> ( b^{40, 10}_2 ∧ b^{40, 10}_1 ∧ -b^{40, 10}_0) c in CNF: c -b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ p_360 ∨ b^{40, 10}_2 c -b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ p_360 ∨ b^{40, 10}_1 c -b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ p_360 ∨ -b^{40, 10}_0 c in DIMACS: -16076 16077 -16078 360 16079 0 -16076 16077 -16078 360 16080 0 -16076 16077 -16078 360 -16081 0 c -2-1 --> break c ( b^{40, 9}_2 ∧ b^{40, 9}_1 ∧ -b^{40, 9}_0 ∧ -p_360) -> break c in CNF: c -b^{40, 9}_2 ∨ -b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ p_360 ∨ break c in DIMACS: -16076 -16077 16078 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 9}_2 ∧ -b^{40, 9}_1 ∧ -b^{40, 9}_0 ∧ true) c in CNF: c -b^{40, 9}_2 ∨ b^{40, 9}_1 ∨ b^{40, 9}_0 ∨ false c in DIMACS: -16076 16077 16078 0 c 3 does not represent an automaton state. c -(-b^{40, 9}_2 ∧ b^{40, 9}_1 ∧ b^{40, 9}_0 ∧ true) c in CNF: c b^{40, 9}_2 ∨ -b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ false c in DIMACS: 16076 -16077 -16078 0 c -3 does not represent an automaton state. c -( b^{40, 9}_2 ∧ b^{40, 9}_1 ∧ b^{40, 9}_0 ∧ true) c in CNF: c -b^{40, 9}_2 ∨ -b^{40, 9}_1 ∨ -b^{40, 9}_0 ∨ false c in DIMACS: -16076 -16077 -16078 0 c i = 10 c -2+1 --> -1 c ( b^{40, 10}_2 ∧ b^{40, 10}_1 ∧ -b^{40, 10}_0 ∧ p_400) -> ( b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ b^{40, 11}_0) c in CNF: c -b^{40, 10}_2 ∨ -b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ -p_400 ∨ b^{40, 11}_2 c -b^{40, 10}_2 ∨ -b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ -p_400 ∨ -b^{40, 11}_1 c -b^{40, 10}_2 ∨ -b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ -p_400 ∨ b^{40, 11}_0 c in DIMACS: -16079 -16080 16081 -400 16082 0 -16079 -16080 16081 -400 -16083 0 -16079 -16080 16081 -400 16084 0 c -1+1 --> 0 c ( b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ b^{40, 10}_0 ∧ p_400) -> (-b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ -b^{40, 11}_0) c in CNF: c -b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ -p_400 ∨ -b^{40, 11}_2 c -b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ -p_400 ∨ -b^{40, 11}_1 c -b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ -p_400 ∨ -b^{40, 11}_0 c in DIMACS: -16079 16080 -16081 -400 -16082 0 -16079 16080 -16081 -400 -16083 0 -16079 16080 -16081 -400 -16084 0 c 0+1 --> 1 c (-b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ -b^{40, 10}_0 ∧ p_400) -> (-b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ b^{40, 11}_0) c in CNF: c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ -p_400 ∨ -b^{40, 11}_2 c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ -p_400 ∨ -b^{40, 11}_1 c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ -p_400 ∨ b^{40, 11}_0 c in DIMACS: 16079 16080 16081 -400 -16082 0 16079 16080 16081 -400 -16083 0 16079 16080 16081 -400 16084 0 c 1+1 --> 2 c (-b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ b^{40, 10}_0 ∧ p_400) -> (-b^{40, 11}_2 ∧ b^{40, 11}_1 ∧ -b^{40, 11}_0) c in CNF: c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ -p_400 ∨ -b^{40, 11}_2 c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ -p_400 ∨ b^{40, 11}_1 c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ -p_400 ∨ -b^{40, 11}_0 c in DIMACS: 16079 16080 -16081 -400 -16082 0 16079 16080 -16081 -400 16083 0 16079 16080 -16081 -400 -16084 0 c 2+1 --> break c (-b^{40, 10}_2 ∧ b^{40, 10}_1 ∧ -b^{40, 10}_0 ∧ p_400) -> break c in CNF: c b^{40, 10}_2 ∨ -b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ -p_400 ∨ break c in DIMACS: 16079 -16080 16081 -400 1162 0 c 2-1 --> 1 c (-b^{40, 10}_2 ∧ b^{40, 10}_1 ∧ -b^{40, 10}_0 ∧ -p_400) -> (-b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ b^{40, 11}_0) c in CNF: c b^{40, 10}_2 ∨ -b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ p_400 ∨ -b^{40, 11}_2 c b^{40, 10}_2 ∨ -b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ p_400 ∨ -b^{40, 11}_1 c b^{40, 10}_2 ∨ -b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ p_400 ∨ b^{40, 11}_0 c in DIMACS: 16079 -16080 16081 400 -16082 0 16079 -16080 16081 400 -16083 0 16079 -16080 16081 400 16084 0 c 1-1 --> 0 c (-b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ b^{40, 10}_0 ∧ -p_400) -> (-b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ -b^{40, 11}_0) c in CNF: c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ p_400 ∨ -b^{40, 11}_2 c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ p_400 ∨ -b^{40, 11}_1 c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ p_400 ∨ -b^{40, 11}_0 c in DIMACS: 16079 16080 -16081 400 -16082 0 16079 16080 -16081 400 -16083 0 16079 16080 -16081 400 -16084 0 c 0-1 --> -1 c (-b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ -b^{40, 10}_0 ∧ -p_400) -> ( b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ b^{40, 11}_0) c in CNF: c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ p_400 ∨ b^{40, 11}_2 c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ p_400 ∨ -b^{40, 11}_1 c b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ p_400 ∨ b^{40, 11}_0 c in DIMACS: 16079 16080 16081 400 16082 0 16079 16080 16081 400 -16083 0 16079 16080 16081 400 16084 0 c -1-1 --> -2 c ( b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ b^{40, 10}_0 ∧ -p_400) -> ( b^{40, 11}_2 ∧ b^{40, 11}_1 ∧ -b^{40, 11}_0) c in CNF: c -b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ p_400 ∨ b^{40, 11}_2 c -b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ p_400 ∨ b^{40, 11}_1 c -b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ p_400 ∨ -b^{40, 11}_0 c in DIMACS: -16079 16080 -16081 400 16082 0 -16079 16080 -16081 400 16083 0 -16079 16080 -16081 400 -16084 0 c -2-1 --> break c ( b^{40, 10}_2 ∧ b^{40, 10}_1 ∧ -b^{40, 10}_0 ∧ -p_400) -> break c in CNF: c -b^{40, 10}_2 ∨ -b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ p_400 ∨ break c in DIMACS: -16079 -16080 16081 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 10}_2 ∧ -b^{40, 10}_1 ∧ -b^{40, 10}_0 ∧ true) c in CNF: c -b^{40, 10}_2 ∨ b^{40, 10}_1 ∨ b^{40, 10}_0 ∨ false c in DIMACS: -16079 16080 16081 0 c 3 does not represent an automaton state. c -(-b^{40, 10}_2 ∧ b^{40, 10}_1 ∧ b^{40, 10}_0 ∧ true) c in CNF: c b^{40, 10}_2 ∨ -b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ false c in DIMACS: 16079 -16080 -16081 0 c -3 does not represent an automaton state. c -( b^{40, 10}_2 ∧ b^{40, 10}_1 ∧ b^{40, 10}_0 ∧ true) c in CNF: c -b^{40, 10}_2 ∨ -b^{40, 10}_1 ∨ -b^{40, 10}_0 ∨ false c in DIMACS: -16079 -16080 -16081 0 c i = 11 c -2+1 --> -1 c ( b^{40, 11}_2 ∧ b^{40, 11}_1 ∧ -b^{40, 11}_0 ∧ p_440) -> ( b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ b^{40, 12}_0) c in CNF: c -b^{40, 11}_2 ∨ -b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ -p_440 ∨ b^{40, 12}_2 c -b^{40, 11}_2 ∨ -b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ -p_440 ∨ -b^{40, 12}_1 c -b^{40, 11}_2 ∨ -b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ -p_440 ∨ b^{40, 12}_0 c in DIMACS: -16082 -16083 16084 -440 16085 0 -16082 -16083 16084 -440 -16086 0 -16082 -16083 16084 -440 16087 0 c -1+1 --> 0 c ( b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ b^{40, 11}_0 ∧ p_440) -> (-b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ -b^{40, 12}_0) c in CNF: c -b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ -p_440 ∨ -b^{40, 12}_2 c -b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ -p_440 ∨ -b^{40, 12}_1 c -b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ -p_440 ∨ -b^{40, 12}_0 c in DIMACS: -16082 16083 -16084 -440 -16085 0 -16082 16083 -16084 -440 -16086 0 -16082 16083 -16084 -440 -16087 0 c 0+1 --> 1 c (-b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ -b^{40, 11}_0 ∧ p_440) -> (-b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ b^{40, 12}_0) c in CNF: c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ -p_440 ∨ -b^{40, 12}_2 c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ -p_440 ∨ -b^{40, 12}_1 c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ -p_440 ∨ b^{40, 12}_0 c in DIMACS: 16082 16083 16084 -440 -16085 0 16082 16083 16084 -440 -16086 0 16082 16083 16084 -440 16087 0 c 1+1 --> 2 c (-b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ b^{40, 11}_0 ∧ p_440) -> (-b^{40, 12}_2 ∧ b^{40, 12}_1 ∧ -b^{40, 12}_0) c in CNF: c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ -p_440 ∨ -b^{40, 12}_2 c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ -p_440 ∨ b^{40, 12}_1 c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ -p_440 ∨ -b^{40, 12}_0 c in DIMACS: 16082 16083 -16084 -440 -16085 0 16082 16083 -16084 -440 16086 0 16082 16083 -16084 -440 -16087 0 c 2+1 --> break c (-b^{40, 11}_2 ∧ b^{40, 11}_1 ∧ -b^{40, 11}_0 ∧ p_440) -> break c in CNF: c b^{40, 11}_2 ∨ -b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ -p_440 ∨ break c in DIMACS: 16082 -16083 16084 -440 1162 0 c 2-1 --> 1 c (-b^{40, 11}_2 ∧ b^{40, 11}_1 ∧ -b^{40, 11}_0 ∧ -p_440) -> (-b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ b^{40, 12}_0) c in CNF: c b^{40, 11}_2 ∨ -b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ p_440 ∨ -b^{40, 12}_2 c b^{40, 11}_2 ∨ -b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ p_440 ∨ -b^{40, 12}_1 c b^{40, 11}_2 ∨ -b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ p_440 ∨ b^{40, 12}_0 c in DIMACS: 16082 -16083 16084 440 -16085 0 16082 -16083 16084 440 -16086 0 16082 -16083 16084 440 16087 0 c 1-1 --> 0 c (-b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ b^{40, 11}_0 ∧ -p_440) -> (-b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ -b^{40, 12}_0) c in CNF: c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ p_440 ∨ -b^{40, 12}_2 c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ p_440 ∨ -b^{40, 12}_1 c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ p_440 ∨ -b^{40, 12}_0 c in DIMACS: 16082 16083 -16084 440 -16085 0 16082 16083 -16084 440 -16086 0 16082 16083 -16084 440 -16087 0 c 0-1 --> -1 c (-b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ -b^{40, 11}_0 ∧ -p_440) -> ( b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ b^{40, 12}_0) c in CNF: c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ p_440 ∨ b^{40, 12}_2 c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ p_440 ∨ -b^{40, 12}_1 c b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ p_440 ∨ b^{40, 12}_0 c in DIMACS: 16082 16083 16084 440 16085 0 16082 16083 16084 440 -16086 0 16082 16083 16084 440 16087 0 c -1-1 --> -2 c ( b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ b^{40, 11}_0 ∧ -p_440) -> ( b^{40, 12}_2 ∧ b^{40, 12}_1 ∧ -b^{40, 12}_0) c in CNF: c -b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ p_440 ∨ b^{40, 12}_2 c -b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ p_440 ∨ b^{40, 12}_1 c -b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ p_440 ∨ -b^{40, 12}_0 c in DIMACS: -16082 16083 -16084 440 16085 0 -16082 16083 -16084 440 16086 0 -16082 16083 -16084 440 -16087 0 c -2-1 --> break c ( b^{40, 11}_2 ∧ b^{40, 11}_1 ∧ -b^{40, 11}_0 ∧ -p_440) -> break c in CNF: c -b^{40, 11}_2 ∨ -b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ p_440 ∨ break c in DIMACS: -16082 -16083 16084 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 11}_2 ∧ -b^{40, 11}_1 ∧ -b^{40, 11}_0 ∧ true) c in CNF: c -b^{40, 11}_2 ∨ b^{40, 11}_1 ∨ b^{40, 11}_0 ∨ false c in DIMACS: -16082 16083 16084 0 c 3 does not represent an automaton state. c -(-b^{40, 11}_2 ∧ b^{40, 11}_1 ∧ b^{40, 11}_0 ∧ true) c in CNF: c b^{40, 11}_2 ∨ -b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ false c in DIMACS: 16082 -16083 -16084 0 c -3 does not represent an automaton state. c -( b^{40, 11}_2 ∧ b^{40, 11}_1 ∧ b^{40, 11}_0 ∧ true) c in CNF: c -b^{40, 11}_2 ∨ -b^{40, 11}_1 ∨ -b^{40, 11}_0 ∨ false c in DIMACS: -16082 -16083 -16084 0 c i = 12 c -2+1 --> -1 c ( b^{40, 12}_2 ∧ b^{40, 12}_1 ∧ -b^{40, 12}_0 ∧ p_480) -> ( b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ b^{40, 13}_0) c in CNF: c -b^{40, 12}_2 ∨ -b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ -p_480 ∨ b^{40, 13}_2 c -b^{40, 12}_2 ∨ -b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ -p_480 ∨ -b^{40, 13}_1 c -b^{40, 12}_2 ∨ -b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ -p_480 ∨ b^{40, 13}_0 c in DIMACS: -16085 -16086 16087 -480 16088 0 -16085 -16086 16087 -480 -16089 0 -16085 -16086 16087 -480 16090 0 c -1+1 --> 0 c ( b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ b^{40, 12}_0 ∧ p_480) -> (-b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ -b^{40, 13}_0) c in CNF: c -b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ -p_480 ∨ -b^{40, 13}_2 c -b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ -p_480 ∨ -b^{40, 13}_1 c -b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ -p_480 ∨ -b^{40, 13}_0 c in DIMACS: -16085 16086 -16087 -480 -16088 0 -16085 16086 -16087 -480 -16089 0 -16085 16086 -16087 -480 -16090 0 c 0+1 --> 1 c (-b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ -b^{40, 12}_0 ∧ p_480) -> (-b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ b^{40, 13}_0) c in CNF: c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ -p_480 ∨ -b^{40, 13}_2 c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ -p_480 ∨ -b^{40, 13}_1 c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ -p_480 ∨ b^{40, 13}_0 c in DIMACS: 16085 16086 16087 -480 -16088 0 16085 16086 16087 -480 -16089 0 16085 16086 16087 -480 16090 0 c 1+1 --> 2 c (-b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ b^{40, 12}_0 ∧ p_480) -> (-b^{40, 13}_2 ∧ b^{40, 13}_1 ∧ -b^{40, 13}_0) c in CNF: c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ -p_480 ∨ -b^{40, 13}_2 c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ -p_480 ∨ b^{40, 13}_1 c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ -p_480 ∨ -b^{40, 13}_0 c in DIMACS: 16085 16086 -16087 -480 -16088 0 16085 16086 -16087 -480 16089 0 16085 16086 -16087 -480 -16090 0 c 2+1 --> break c (-b^{40, 12}_2 ∧ b^{40, 12}_1 ∧ -b^{40, 12}_0 ∧ p_480) -> break c in CNF: c b^{40, 12}_2 ∨ -b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ -p_480 ∨ break c in DIMACS: 16085 -16086 16087 -480 1162 0 c 2-1 --> 1 c (-b^{40, 12}_2 ∧ b^{40, 12}_1 ∧ -b^{40, 12}_0 ∧ -p_480) -> (-b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ b^{40, 13}_0) c in CNF: c b^{40, 12}_2 ∨ -b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ p_480 ∨ -b^{40, 13}_2 c b^{40, 12}_2 ∨ -b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ p_480 ∨ -b^{40, 13}_1 c b^{40, 12}_2 ∨ -b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ p_480 ∨ b^{40, 13}_0 c in DIMACS: 16085 -16086 16087 480 -16088 0 16085 -16086 16087 480 -16089 0 16085 -16086 16087 480 16090 0 c 1-1 --> 0 c (-b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ b^{40, 12}_0 ∧ -p_480) -> (-b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ -b^{40, 13}_0) c in CNF: c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ p_480 ∨ -b^{40, 13}_2 c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ p_480 ∨ -b^{40, 13}_1 c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ p_480 ∨ -b^{40, 13}_0 c in DIMACS: 16085 16086 -16087 480 -16088 0 16085 16086 -16087 480 -16089 0 16085 16086 -16087 480 -16090 0 c 0-1 --> -1 c (-b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ -b^{40, 12}_0 ∧ -p_480) -> ( b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ b^{40, 13}_0) c in CNF: c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ p_480 ∨ b^{40, 13}_2 c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ p_480 ∨ -b^{40, 13}_1 c b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ p_480 ∨ b^{40, 13}_0 c in DIMACS: 16085 16086 16087 480 16088 0 16085 16086 16087 480 -16089 0 16085 16086 16087 480 16090 0 c -1-1 --> -2 c ( b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ b^{40, 12}_0 ∧ -p_480) -> ( b^{40, 13}_2 ∧ b^{40, 13}_1 ∧ -b^{40, 13}_0) c in CNF: c -b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ p_480 ∨ b^{40, 13}_2 c -b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ p_480 ∨ b^{40, 13}_1 c -b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ p_480 ∨ -b^{40, 13}_0 c in DIMACS: -16085 16086 -16087 480 16088 0 -16085 16086 -16087 480 16089 0 -16085 16086 -16087 480 -16090 0 c -2-1 --> break c ( b^{40, 12}_2 ∧ b^{40, 12}_1 ∧ -b^{40, 12}_0 ∧ -p_480) -> break c in CNF: c -b^{40, 12}_2 ∨ -b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ p_480 ∨ break c in DIMACS: -16085 -16086 16087 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 12}_2 ∧ -b^{40, 12}_1 ∧ -b^{40, 12}_0 ∧ true) c in CNF: c -b^{40, 12}_2 ∨ b^{40, 12}_1 ∨ b^{40, 12}_0 ∨ false c in DIMACS: -16085 16086 16087 0 c 3 does not represent an automaton state. c -(-b^{40, 12}_2 ∧ b^{40, 12}_1 ∧ b^{40, 12}_0 ∧ true) c in CNF: c b^{40, 12}_2 ∨ -b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ false c in DIMACS: 16085 -16086 -16087 0 c -3 does not represent an automaton state. c -( b^{40, 12}_2 ∧ b^{40, 12}_1 ∧ b^{40, 12}_0 ∧ true) c in CNF: c -b^{40, 12}_2 ∨ -b^{40, 12}_1 ∨ -b^{40, 12}_0 ∨ false c in DIMACS: -16085 -16086 -16087 0 c i = 13 c -2+1 --> -1 c ( b^{40, 13}_2 ∧ b^{40, 13}_1 ∧ -b^{40, 13}_0 ∧ p_520) -> ( b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ b^{40, 14}_0) c in CNF: c -b^{40, 13}_2 ∨ -b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ -p_520 ∨ b^{40, 14}_2 c -b^{40, 13}_2 ∨ -b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ -p_520 ∨ -b^{40, 14}_1 c -b^{40, 13}_2 ∨ -b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ -p_520 ∨ b^{40, 14}_0 c in DIMACS: -16088 -16089 16090 -520 16091 0 -16088 -16089 16090 -520 -16092 0 -16088 -16089 16090 -520 16093 0 c -1+1 --> 0 c ( b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ b^{40, 13}_0 ∧ p_520) -> (-b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ -b^{40, 14}_0) c in CNF: c -b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ -p_520 ∨ -b^{40, 14}_2 c -b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ -p_520 ∨ -b^{40, 14}_1 c -b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ -p_520 ∨ -b^{40, 14}_0 c in DIMACS: -16088 16089 -16090 -520 -16091 0 -16088 16089 -16090 -520 -16092 0 -16088 16089 -16090 -520 -16093 0 c 0+1 --> 1 c (-b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ -b^{40, 13}_0 ∧ p_520) -> (-b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ b^{40, 14}_0) c in CNF: c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ -p_520 ∨ -b^{40, 14}_2 c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ -p_520 ∨ -b^{40, 14}_1 c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ -p_520 ∨ b^{40, 14}_0 c in DIMACS: 16088 16089 16090 -520 -16091 0 16088 16089 16090 -520 -16092 0 16088 16089 16090 -520 16093 0 c 1+1 --> 2 c (-b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ b^{40, 13}_0 ∧ p_520) -> (-b^{40, 14}_2 ∧ b^{40, 14}_1 ∧ -b^{40, 14}_0) c in CNF: c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ -p_520 ∨ -b^{40, 14}_2 c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ -p_520 ∨ b^{40, 14}_1 c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ -p_520 ∨ -b^{40, 14}_0 c in DIMACS: 16088 16089 -16090 -520 -16091 0 16088 16089 -16090 -520 16092 0 16088 16089 -16090 -520 -16093 0 c 2+1 --> break c (-b^{40, 13}_2 ∧ b^{40, 13}_1 ∧ -b^{40, 13}_0 ∧ p_520) -> break c in CNF: c b^{40, 13}_2 ∨ -b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ -p_520 ∨ break c in DIMACS: 16088 -16089 16090 -520 1162 0 c 2-1 --> 1 c (-b^{40, 13}_2 ∧ b^{40, 13}_1 ∧ -b^{40, 13}_0 ∧ -p_520) -> (-b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ b^{40, 14}_0) c in CNF: c b^{40, 13}_2 ∨ -b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ p_520 ∨ -b^{40, 14}_2 c b^{40, 13}_2 ∨ -b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ p_520 ∨ -b^{40, 14}_1 c b^{40, 13}_2 ∨ -b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ p_520 ∨ b^{40, 14}_0 c in DIMACS: 16088 -16089 16090 520 -16091 0 16088 -16089 16090 520 -16092 0 16088 -16089 16090 520 16093 0 c 1-1 --> 0 c (-b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ b^{40, 13}_0 ∧ -p_520) -> (-b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ -b^{40, 14}_0) c in CNF: c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ p_520 ∨ -b^{40, 14}_2 c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ p_520 ∨ -b^{40, 14}_1 c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ p_520 ∨ -b^{40, 14}_0 c in DIMACS: 16088 16089 -16090 520 -16091 0 16088 16089 -16090 520 -16092 0 16088 16089 -16090 520 -16093 0 c 0-1 --> -1 c (-b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ -b^{40, 13}_0 ∧ -p_520) -> ( b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ b^{40, 14}_0) c in CNF: c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ p_520 ∨ b^{40, 14}_2 c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ p_520 ∨ -b^{40, 14}_1 c b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ p_520 ∨ b^{40, 14}_0 c in DIMACS: 16088 16089 16090 520 16091 0 16088 16089 16090 520 -16092 0 16088 16089 16090 520 16093 0 c -1-1 --> -2 c ( b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ b^{40, 13}_0 ∧ -p_520) -> ( b^{40, 14}_2 ∧ b^{40, 14}_1 ∧ -b^{40, 14}_0) c in CNF: c -b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ p_520 ∨ b^{40, 14}_2 c -b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ p_520 ∨ b^{40, 14}_1 c -b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ p_520 ∨ -b^{40, 14}_0 c in DIMACS: -16088 16089 -16090 520 16091 0 -16088 16089 -16090 520 16092 0 -16088 16089 -16090 520 -16093 0 c -2-1 --> break c ( b^{40, 13}_2 ∧ b^{40, 13}_1 ∧ -b^{40, 13}_0 ∧ -p_520) -> break c in CNF: c -b^{40, 13}_2 ∨ -b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ p_520 ∨ break c in DIMACS: -16088 -16089 16090 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 13}_2 ∧ -b^{40, 13}_1 ∧ -b^{40, 13}_0 ∧ true) c in CNF: c -b^{40, 13}_2 ∨ b^{40, 13}_1 ∨ b^{40, 13}_0 ∨ false c in DIMACS: -16088 16089 16090 0 c 3 does not represent an automaton state. c -(-b^{40, 13}_2 ∧ b^{40, 13}_1 ∧ b^{40, 13}_0 ∧ true) c in CNF: c b^{40, 13}_2 ∨ -b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ false c in DIMACS: 16088 -16089 -16090 0 c -3 does not represent an automaton state. c -( b^{40, 13}_2 ∧ b^{40, 13}_1 ∧ b^{40, 13}_0 ∧ true) c in CNF: c -b^{40, 13}_2 ∨ -b^{40, 13}_1 ∨ -b^{40, 13}_0 ∨ false c in DIMACS: -16088 -16089 -16090 0 c i = 14 c -2+1 --> -1 c ( b^{40, 14}_2 ∧ b^{40, 14}_1 ∧ -b^{40, 14}_0 ∧ p_560) -> ( b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ b^{40, 15}_0) c in CNF: c -b^{40, 14}_2 ∨ -b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ -p_560 ∨ b^{40, 15}_2 c -b^{40, 14}_2 ∨ -b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ -p_560 ∨ -b^{40, 15}_1 c -b^{40, 14}_2 ∨ -b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ -p_560 ∨ b^{40, 15}_0 c in DIMACS: -16091 -16092 16093 -560 16094 0 -16091 -16092 16093 -560 -16095 0 -16091 -16092 16093 -560 16096 0 c -1+1 --> 0 c ( b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ b^{40, 14}_0 ∧ p_560) -> (-b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ -b^{40, 15}_0) c in CNF: c -b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ -p_560 ∨ -b^{40, 15}_2 c -b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ -p_560 ∨ -b^{40, 15}_1 c -b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ -p_560 ∨ -b^{40, 15}_0 c in DIMACS: -16091 16092 -16093 -560 -16094 0 -16091 16092 -16093 -560 -16095 0 -16091 16092 -16093 -560 -16096 0 c 0+1 --> 1 c (-b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ -b^{40, 14}_0 ∧ p_560) -> (-b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ b^{40, 15}_0) c in CNF: c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ -p_560 ∨ -b^{40, 15}_2 c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ -p_560 ∨ -b^{40, 15}_1 c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ -p_560 ∨ b^{40, 15}_0 c in DIMACS: 16091 16092 16093 -560 -16094 0 16091 16092 16093 -560 -16095 0 16091 16092 16093 -560 16096 0 c 1+1 --> 2 c (-b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ b^{40, 14}_0 ∧ p_560) -> (-b^{40, 15}_2 ∧ b^{40, 15}_1 ∧ -b^{40, 15}_0) c in CNF: c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ -p_560 ∨ -b^{40, 15}_2 c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ -p_560 ∨ b^{40, 15}_1 c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ -p_560 ∨ -b^{40, 15}_0 c in DIMACS: 16091 16092 -16093 -560 -16094 0 16091 16092 -16093 -560 16095 0 16091 16092 -16093 -560 -16096 0 c 2+1 --> break c (-b^{40, 14}_2 ∧ b^{40, 14}_1 ∧ -b^{40, 14}_0 ∧ p_560) -> break c in CNF: c b^{40, 14}_2 ∨ -b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ -p_560 ∨ break c in DIMACS: 16091 -16092 16093 -560 1162 0 c 2-1 --> 1 c (-b^{40, 14}_2 ∧ b^{40, 14}_1 ∧ -b^{40, 14}_0 ∧ -p_560) -> (-b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ b^{40, 15}_0) c in CNF: c b^{40, 14}_2 ∨ -b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ p_560 ∨ -b^{40, 15}_2 c b^{40, 14}_2 ∨ -b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ p_560 ∨ -b^{40, 15}_1 c b^{40, 14}_2 ∨ -b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ p_560 ∨ b^{40, 15}_0 c in DIMACS: 16091 -16092 16093 560 -16094 0 16091 -16092 16093 560 -16095 0 16091 -16092 16093 560 16096 0 c 1-1 --> 0 c (-b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ b^{40, 14}_0 ∧ -p_560) -> (-b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ -b^{40, 15}_0) c in CNF: c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ p_560 ∨ -b^{40, 15}_2 c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ p_560 ∨ -b^{40, 15}_1 c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ p_560 ∨ -b^{40, 15}_0 c in DIMACS: 16091 16092 -16093 560 -16094 0 16091 16092 -16093 560 -16095 0 16091 16092 -16093 560 -16096 0 c 0-1 --> -1 c (-b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ -b^{40, 14}_0 ∧ -p_560) -> ( b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ b^{40, 15}_0) c in CNF: c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ p_560 ∨ b^{40, 15}_2 c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ p_560 ∨ -b^{40, 15}_1 c b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ p_560 ∨ b^{40, 15}_0 c in DIMACS: 16091 16092 16093 560 16094 0 16091 16092 16093 560 -16095 0 16091 16092 16093 560 16096 0 c -1-1 --> -2 c ( b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ b^{40, 14}_0 ∧ -p_560) -> ( b^{40, 15}_2 ∧ b^{40, 15}_1 ∧ -b^{40, 15}_0) c in CNF: c -b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ p_560 ∨ b^{40, 15}_2 c -b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ p_560 ∨ b^{40, 15}_1 c -b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ p_560 ∨ -b^{40, 15}_0 c in DIMACS: -16091 16092 -16093 560 16094 0 -16091 16092 -16093 560 16095 0 -16091 16092 -16093 560 -16096 0 c -2-1 --> break c ( b^{40, 14}_2 ∧ b^{40, 14}_1 ∧ -b^{40, 14}_0 ∧ -p_560) -> break c in CNF: c -b^{40, 14}_2 ∨ -b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ p_560 ∨ break c in DIMACS: -16091 -16092 16093 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 14}_2 ∧ -b^{40, 14}_1 ∧ -b^{40, 14}_0 ∧ true) c in CNF: c -b^{40, 14}_2 ∨ b^{40, 14}_1 ∨ b^{40, 14}_0 ∨ false c in DIMACS: -16091 16092 16093 0 c 3 does not represent an automaton state. c -(-b^{40, 14}_2 ∧ b^{40, 14}_1 ∧ b^{40, 14}_0 ∧ true) c in CNF: c b^{40, 14}_2 ∨ -b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ false c in DIMACS: 16091 -16092 -16093 0 c -3 does not represent an automaton state. c -( b^{40, 14}_2 ∧ b^{40, 14}_1 ∧ b^{40, 14}_0 ∧ true) c in CNF: c -b^{40, 14}_2 ∨ -b^{40, 14}_1 ∨ -b^{40, 14}_0 ∨ false c in DIMACS: -16091 -16092 -16093 0 c i = 15 c -2+1 --> -1 c ( b^{40, 15}_2 ∧ b^{40, 15}_1 ∧ -b^{40, 15}_0 ∧ p_600) -> ( b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ b^{40, 16}_0) c in CNF: c -b^{40, 15}_2 ∨ -b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ -p_600 ∨ b^{40, 16}_2 c -b^{40, 15}_2 ∨ -b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ -p_600 ∨ -b^{40, 16}_1 c -b^{40, 15}_2 ∨ -b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ -p_600 ∨ b^{40, 16}_0 c in DIMACS: -16094 -16095 16096 -600 16097 0 -16094 -16095 16096 -600 -16098 0 -16094 -16095 16096 -600 16099 0 c -1+1 --> 0 c ( b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ b^{40, 15}_0 ∧ p_600) -> (-b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ -b^{40, 16}_0) c in CNF: c -b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ -p_600 ∨ -b^{40, 16}_2 c -b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ -p_600 ∨ -b^{40, 16}_1 c -b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ -p_600 ∨ -b^{40, 16}_0 c in DIMACS: -16094 16095 -16096 -600 -16097 0 -16094 16095 -16096 -600 -16098 0 -16094 16095 -16096 -600 -16099 0 c 0+1 --> 1 c (-b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ -b^{40, 15}_0 ∧ p_600) -> (-b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ b^{40, 16}_0) c in CNF: c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ -p_600 ∨ -b^{40, 16}_2 c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ -p_600 ∨ -b^{40, 16}_1 c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ -p_600 ∨ b^{40, 16}_0 c in DIMACS: 16094 16095 16096 -600 -16097 0 16094 16095 16096 -600 -16098 0 16094 16095 16096 -600 16099 0 c 1+1 --> 2 c (-b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ b^{40, 15}_0 ∧ p_600) -> (-b^{40, 16}_2 ∧ b^{40, 16}_1 ∧ -b^{40, 16}_0) c in CNF: c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ -p_600 ∨ -b^{40, 16}_2 c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ -p_600 ∨ b^{40, 16}_1 c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ -p_600 ∨ -b^{40, 16}_0 c in DIMACS: 16094 16095 -16096 -600 -16097 0 16094 16095 -16096 -600 16098 0 16094 16095 -16096 -600 -16099 0 c 2+1 --> break c (-b^{40, 15}_2 ∧ b^{40, 15}_1 ∧ -b^{40, 15}_0 ∧ p_600) -> break c in CNF: c b^{40, 15}_2 ∨ -b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ -p_600 ∨ break c in DIMACS: 16094 -16095 16096 -600 1162 0 c 2-1 --> 1 c (-b^{40, 15}_2 ∧ b^{40, 15}_1 ∧ -b^{40, 15}_0 ∧ -p_600) -> (-b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ b^{40, 16}_0) c in CNF: c b^{40, 15}_2 ∨ -b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ p_600 ∨ -b^{40, 16}_2 c b^{40, 15}_2 ∨ -b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ p_600 ∨ -b^{40, 16}_1 c b^{40, 15}_2 ∨ -b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ p_600 ∨ b^{40, 16}_0 c in DIMACS: 16094 -16095 16096 600 -16097 0 16094 -16095 16096 600 -16098 0 16094 -16095 16096 600 16099 0 c 1-1 --> 0 c (-b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ b^{40, 15}_0 ∧ -p_600) -> (-b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ -b^{40, 16}_0) c in CNF: c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ p_600 ∨ -b^{40, 16}_2 c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ p_600 ∨ -b^{40, 16}_1 c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ p_600 ∨ -b^{40, 16}_0 c in DIMACS: 16094 16095 -16096 600 -16097 0 16094 16095 -16096 600 -16098 0 16094 16095 -16096 600 -16099 0 c 0-1 --> -1 c (-b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ -b^{40, 15}_0 ∧ -p_600) -> ( b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ b^{40, 16}_0) c in CNF: c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ p_600 ∨ b^{40, 16}_2 c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ p_600 ∨ -b^{40, 16}_1 c b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ p_600 ∨ b^{40, 16}_0 c in DIMACS: 16094 16095 16096 600 16097 0 16094 16095 16096 600 -16098 0 16094 16095 16096 600 16099 0 c -1-1 --> -2 c ( b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ b^{40, 15}_0 ∧ -p_600) -> ( b^{40, 16}_2 ∧ b^{40, 16}_1 ∧ -b^{40, 16}_0) c in CNF: c -b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ p_600 ∨ b^{40, 16}_2 c -b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ p_600 ∨ b^{40, 16}_1 c -b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ p_600 ∨ -b^{40, 16}_0 c in DIMACS: -16094 16095 -16096 600 16097 0 -16094 16095 -16096 600 16098 0 -16094 16095 -16096 600 -16099 0 c -2-1 --> break c ( b^{40, 15}_2 ∧ b^{40, 15}_1 ∧ -b^{40, 15}_0 ∧ -p_600) -> break c in CNF: c -b^{40, 15}_2 ∨ -b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ p_600 ∨ break c in DIMACS: -16094 -16095 16096 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 15}_2 ∧ -b^{40, 15}_1 ∧ -b^{40, 15}_0 ∧ true) c in CNF: c -b^{40, 15}_2 ∨ b^{40, 15}_1 ∨ b^{40, 15}_0 ∨ false c in DIMACS: -16094 16095 16096 0 c 3 does not represent an automaton state. c -(-b^{40, 15}_2 ∧ b^{40, 15}_1 ∧ b^{40, 15}_0 ∧ true) c in CNF: c b^{40, 15}_2 ∨ -b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ false c in DIMACS: 16094 -16095 -16096 0 c -3 does not represent an automaton state. c -( b^{40, 15}_2 ∧ b^{40, 15}_1 ∧ b^{40, 15}_0 ∧ true) c in CNF: c -b^{40, 15}_2 ∨ -b^{40, 15}_1 ∨ -b^{40, 15}_0 ∨ false c in DIMACS: -16094 -16095 -16096 0 c i = 16 c -2+1 --> -1 c ( b^{40, 16}_2 ∧ b^{40, 16}_1 ∧ -b^{40, 16}_0 ∧ p_640) -> ( b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ b^{40, 17}_0) c in CNF: c -b^{40, 16}_2 ∨ -b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ -p_640 ∨ b^{40, 17}_2 c -b^{40, 16}_2 ∨ -b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ -p_640 ∨ -b^{40, 17}_1 c -b^{40, 16}_2 ∨ -b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ -p_640 ∨ b^{40, 17}_0 c in DIMACS: -16097 -16098 16099 -640 16100 0 -16097 -16098 16099 -640 -16101 0 -16097 -16098 16099 -640 16102 0 c -1+1 --> 0 c ( b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ b^{40, 16}_0 ∧ p_640) -> (-b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ -b^{40, 17}_0) c in CNF: c -b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ -p_640 ∨ -b^{40, 17}_2 c -b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ -p_640 ∨ -b^{40, 17}_1 c -b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ -p_640 ∨ -b^{40, 17}_0 c in DIMACS: -16097 16098 -16099 -640 -16100 0 -16097 16098 -16099 -640 -16101 0 -16097 16098 -16099 -640 -16102 0 c 0+1 --> 1 c (-b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ -b^{40, 16}_0 ∧ p_640) -> (-b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ b^{40, 17}_0) c in CNF: c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ -p_640 ∨ -b^{40, 17}_2 c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ -p_640 ∨ -b^{40, 17}_1 c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ -p_640 ∨ b^{40, 17}_0 c in DIMACS: 16097 16098 16099 -640 -16100 0 16097 16098 16099 -640 -16101 0 16097 16098 16099 -640 16102 0 c 1+1 --> 2 c (-b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ b^{40, 16}_0 ∧ p_640) -> (-b^{40, 17}_2 ∧ b^{40, 17}_1 ∧ -b^{40, 17}_0) c in CNF: c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ -p_640 ∨ -b^{40, 17}_2 c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ -p_640 ∨ b^{40, 17}_1 c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ -p_640 ∨ -b^{40, 17}_0 c in DIMACS: 16097 16098 -16099 -640 -16100 0 16097 16098 -16099 -640 16101 0 16097 16098 -16099 -640 -16102 0 c 2+1 --> break c (-b^{40, 16}_2 ∧ b^{40, 16}_1 ∧ -b^{40, 16}_0 ∧ p_640) -> break c in CNF: c b^{40, 16}_2 ∨ -b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ -p_640 ∨ break c in DIMACS: 16097 -16098 16099 -640 1162 0 c 2-1 --> 1 c (-b^{40, 16}_2 ∧ b^{40, 16}_1 ∧ -b^{40, 16}_0 ∧ -p_640) -> (-b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ b^{40, 17}_0) c in CNF: c b^{40, 16}_2 ∨ -b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ p_640 ∨ -b^{40, 17}_2 c b^{40, 16}_2 ∨ -b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ p_640 ∨ -b^{40, 17}_1 c b^{40, 16}_2 ∨ -b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ p_640 ∨ b^{40, 17}_0 c in DIMACS: 16097 -16098 16099 640 -16100 0 16097 -16098 16099 640 -16101 0 16097 -16098 16099 640 16102 0 c 1-1 --> 0 c (-b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ b^{40, 16}_0 ∧ -p_640) -> (-b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ -b^{40, 17}_0) c in CNF: c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ p_640 ∨ -b^{40, 17}_2 c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ p_640 ∨ -b^{40, 17}_1 c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ p_640 ∨ -b^{40, 17}_0 c in DIMACS: 16097 16098 -16099 640 -16100 0 16097 16098 -16099 640 -16101 0 16097 16098 -16099 640 -16102 0 c 0-1 --> -1 c (-b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ -b^{40, 16}_0 ∧ -p_640) -> ( b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ b^{40, 17}_0) c in CNF: c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ p_640 ∨ b^{40, 17}_2 c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ p_640 ∨ -b^{40, 17}_1 c b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ p_640 ∨ b^{40, 17}_0 c in DIMACS: 16097 16098 16099 640 16100 0 16097 16098 16099 640 -16101 0 16097 16098 16099 640 16102 0 c -1-1 --> -2 c ( b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ b^{40, 16}_0 ∧ -p_640) -> ( b^{40, 17}_2 ∧ b^{40, 17}_1 ∧ -b^{40, 17}_0) c in CNF: c -b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ p_640 ∨ b^{40, 17}_2 c -b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ p_640 ∨ b^{40, 17}_1 c -b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ p_640 ∨ -b^{40, 17}_0 c in DIMACS: -16097 16098 -16099 640 16100 0 -16097 16098 -16099 640 16101 0 -16097 16098 -16099 640 -16102 0 c -2-1 --> break c ( b^{40, 16}_2 ∧ b^{40, 16}_1 ∧ -b^{40, 16}_0 ∧ -p_640) -> break c in CNF: c -b^{40, 16}_2 ∨ -b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ p_640 ∨ break c in DIMACS: -16097 -16098 16099 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 16}_2 ∧ -b^{40, 16}_1 ∧ -b^{40, 16}_0 ∧ true) c in CNF: c -b^{40, 16}_2 ∨ b^{40, 16}_1 ∨ b^{40, 16}_0 ∨ false c in DIMACS: -16097 16098 16099 0 c 3 does not represent an automaton state. c -(-b^{40, 16}_2 ∧ b^{40, 16}_1 ∧ b^{40, 16}_0 ∧ true) c in CNF: c b^{40, 16}_2 ∨ -b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ false c in DIMACS: 16097 -16098 -16099 0 c -3 does not represent an automaton state. c -( b^{40, 16}_2 ∧ b^{40, 16}_1 ∧ b^{40, 16}_0 ∧ true) c in CNF: c -b^{40, 16}_2 ∨ -b^{40, 16}_1 ∨ -b^{40, 16}_0 ∨ false c in DIMACS: -16097 -16098 -16099 0 c i = 17 c -2+1 --> -1 c ( b^{40, 17}_2 ∧ b^{40, 17}_1 ∧ -b^{40, 17}_0 ∧ p_680) -> ( b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ b^{40, 18}_0) c in CNF: c -b^{40, 17}_2 ∨ -b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ -p_680 ∨ b^{40, 18}_2 c -b^{40, 17}_2 ∨ -b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ -p_680 ∨ -b^{40, 18}_1 c -b^{40, 17}_2 ∨ -b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ -p_680 ∨ b^{40, 18}_0 c in DIMACS: -16100 -16101 16102 -680 16103 0 -16100 -16101 16102 -680 -16104 0 -16100 -16101 16102 -680 16105 0 c -1+1 --> 0 c ( b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ b^{40, 17}_0 ∧ p_680) -> (-b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ -b^{40, 18}_0) c in CNF: c -b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ -p_680 ∨ -b^{40, 18}_2 c -b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ -p_680 ∨ -b^{40, 18}_1 c -b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ -p_680 ∨ -b^{40, 18}_0 c in DIMACS: -16100 16101 -16102 -680 -16103 0 -16100 16101 -16102 -680 -16104 0 -16100 16101 -16102 -680 -16105 0 c 0+1 --> 1 c (-b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ -b^{40, 17}_0 ∧ p_680) -> (-b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ b^{40, 18}_0) c in CNF: c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ -p_680 ∨ -b^{40, 18}_2 c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ -p_680 ∨ -b^{40, 18}_1 c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ -p_680 ∨ b^{40, 18}_0 c in DIMACS: 16100 16101 16102 -680 -16103 0 16100 16101 16102 -680 -16104 0 16100 16101 16102 -680 16105 0 c 1+1 --> 2 c (-b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ b^{40, 17}_0 ∧ p_680) -> (-b^{40, 18}_2 ∧ b^{40, 18}_1 ∧ -b^{40, 18}_0) c in CNF: c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ -p_680 ∨ -b^{40, 18}_2 c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ -p_680 ∨ b^{40, 18}_1 c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ -p_680 ∨ -b^{40, 18}_0 c in DIMACS: 16100 16101 -16102 -680 -16103 0 16100 16101 -16102 -680 16104 0 16100 16101 -16102 -680 -16105 0 c 2+1 --> break c (-b^{40, 17}_2 ∧ b^{40, 17}_1 ∧ -b^{40, 17}_0 ∧ p_680) -> break c in CNF: c b^{40, 17}_2 ∨ -b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ -p_680 ∨ break c in DIMACS: 16100 -16101 16102 -680 1162 0 c 2-1 --> 1 c (-b^{40, 17}_2 ∧ b^{40, 17}_1 ∧ -b^{40, 17}_0 ∧ -p_680) -> (-b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ b^{40, 18}_0) c in CNF: c b^{40, 17}_2 ∨ -b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ p_680 ∨ -b^{40, 18}_2 c b^{40, 17}_2 ∨ -b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ p_680 ∨ -b^{40, 18}_1 c b^{40, 17}_2 ∨ -b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ p_680 ∨ b^{40, 18}_0 c in DIMACS: 16100 -16101 16102 680 -16103 0 16100 -16101 16102 680 -16104 0 16100 -16101 16102 680 16105 0 c 1-1 --> 0 c (-b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ b^{40, 17}_0 ∧ -p_680) -> (-b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ -b^{40, 18}_0) c in CNF: c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ p_680 ∨ -b^{40, 18}_2 c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ p_680 ∨ -b^{40, 18}_1 c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ p_680 ∨ -b^{40, 18}_0 c in DIMACS: 16100 16101 -16102 680 -16103 0 16100 16101 -16102 680 -16104 0 16100 16101 -16102 680 -16105 0 c 0-1 --> -1 c (-b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ -b^{40, 17}_0 ∧ -p_680) -> ( b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ b^{40, 18}_0) c in CNF: c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ p_680 ∨ b^{40, 18}_2 c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ p_680 ∨ -b^{40, 18}_1 c b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ p_680 ∨ b^{40, 18}_0 c in DIMACS: 16100 16101 16102 680 16103 0 16100 16101 16102 680 -16104 0 16100 16101 16102 680 16105 0 c -1-1 --> -2 c ( b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ b^{40, 17}_0 ∧ -p_680) -> ( b^{40, 18}_2 ∧ b^{40, 18}_1 ∧ -b^{40, 18}_0) c in CNF: c -b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ p_680 ∨ b^{40, 18}_2 c -b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ p_680 ∨ b^{40, 18}_1 c -b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ p_680 ∨ -b^{40, 18}_0 c in DIMACS: -16100 16101 -16102 680 16103 0 -16100 16101 -16102 680 16104 0 -16100 16101 -16102 680 -16105 0 c -2-1 --> break c ( b^{40, 17}_2 ∧ b^{40, 17}_1 ∧ -b^{40, 17}_0 ∧ -p_680) -> break c in CNF: c -b^{40, 17}_2 ∨ -b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ p_680 ∨ break c in DIMACS: -16100 -16101 16102 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 17}_2 ∧ -b^{40, 17}_1 ∧ -b^{40, 17}_0 ∧ true) c in CNF: c -b^{40, 17}_2 ∨ b^{40, 17}_1 ∨ b^{40, 17}_0 ∨ false c in DIMACS: -16100 16101 16102 0 c 3 does not represent an automaton state. c -(-b^{40, 17}_2 ∧ b^{40, 17}_1 ∧ b^{40, 17}_0 ∧ true) c in CNF: c b^{40, 17}_2 ∨ -b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ false c in DIMACS: 16100 -16101 -16102 0 c -3 does not represent an automaton state. c -( b^{40, 17}_2 ∧ b^{40, 17}_1 ∧ b^{40, 17}_0 ∧ true) c in CNF: c -b^{40, 17}_2 ∨ -b^{40, 17}_1 ∨ -b^{40, 17}_0 ∨ false c in DIMACS: -16100 -16101 -16102 0 c i = 18 c -2+1 --> -1 c ( b^{40, 18}_2 ∧ b^{40, 18}_1 ∧ -b^{40, 18}_0 ∧ p_720) -> ( b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ b^{40, 19}_0) c in CNF: c -b^{40, 18}_2 ∨ -b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ -p_720 ∨ b^{40, 19}_2 c -b^{40, 18}_2 ∨ -b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ -p_720 ∨ -b^{40, 19}_1 c -b^{40, 18}_2 ∨ -b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ -p_720 ∨ b^{40, 19}_0 c in DIMACS: -16103 -16104 16105 -720 16106 0 -16103 -16104 16105 -720 -16107 0 -16103 -16104 16105 -720 16108 0 c -1+1 --> 0 c ( b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ b^{40, 18}_0 ∧ p_720) -> (-b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ -b^{40, 19}_0) c in CNF: c -b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ -p_720 ∨ -b^{40, 19}_2 c -b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ -p_720 ∨ -b^{40, 19}_1 c -b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ -p_720 ∨ -b^{40, 19}_0 c in DIMACS: -16103 16104 -16105 -720 -16106 0 -16103 16104 -16105 -720 -16107 0 -16103 16104 -16105 -720 -16108 0 c 0+1 --> 1 c (-b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ -b^{40, 18}_0 ∧ p_720) -> (-b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ b^{40, 19}_0) c in CNF: c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ -p_720 ∨ -b^{40, 19}_2 c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ -p_720 ∨ -b^{40, 19}_1 c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ -p_720 ∨ b^{40, 19}_0 c in DIMACS: 16103 16104 16105 -720 -16106 0 16103 16104 16105 -720 -16107 0 16103 16104 16105 -720 16108 0 c 1+1 --> 2 c (-b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ b^{40, 18}_0 ∧ p_720) -> (-b^{40, 19}_2 ∧ b^{40, 19}_1 ∧ -b^{40, 19}_0) c in CNF: c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ -p_720 ∨ -b^{40, 19}_2 c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ -p_720 ∨ b^{40, 19}_1 c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ -p_720 ∨ -b^{40, 19}_0 c in DIMACS: 16103 16104 -16105 -720 -16106 0 16103 16104 -16105 -720 16107 0 16103 16104 -16105 -720 -16108 0 c 2+1 --> break c (-b^{40, 18}_2 ∧ b^{40, 18}_1 ∧ -b^{40, 18}_0 ∧ p_720) -> break c in CNF: c b^{40, 18}_2 ∨ -b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ -p_720 ∨ break c in DIMACS: 16103 -16104 16105 -720 1162 0 c 2-1 --> 1 c (-b^{40, 18}_2 ∧ b^{40, 18}_1 ∧ -b^{40, 18}_0 ∧ -p_720) -> (-b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ b^{40, 19}_0) c in CNF: c b^{40, 18}_2 ∨ -b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ p_720 ∨ -b^{40, 19}_2 c b^{40, 18}_2 ∨ -b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ p_720 ∨ -b^{40, 19}_1 c b^{40, 18}_2 ∨ -b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ p_720 ∨ b^{40, 19}_0 c in DIMACS: 16103 -16104 16105 720 -16106 0 16103 -16104 16105 720 -16107 0 16103 -16104 16105 720 16108 0 c 1-1 --> 0 c (-b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ b^{40, 18}_0 ∧ -p_720) -> (-b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ -b^{40, 19}_0) c in CNF: c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ p_720 ∨ -b^{40, 19}_2 c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ p_720 ∨ -b^{40, 19}_1 c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ p_720 ∨ -b^{40, 19}_0 c in DIMACS: 16103 16104 -16105 720 -16106 0 16103 16104 -16105 720 -16107 0 16103 16104 -16105 720 -16108 0 c 0-1 --> -1 c (-b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ -b^{40, 18}_0 ∧ -p_720) -> ( b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ b^{40, 19}_0) c in CNF: c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ p_720 ∨ b^{40, 19}_2 c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ p_720 ∨ -b^{40, 19}_1 c b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ p_720 ∨ b^{40, 19}_0 c in DIMACS: 16103 16104 16105 720 16106 0 16103 16104 16105 720 -16107 0 16103 16104 16105 720 16108 0 c -1-1 --> -2 c ( b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ b^{40, 18}_0 ∧ -p_720) -> ( b^{40, 19}_2 ∧ b^{40, 19}_1 ∧ -b^{40, 19}_0) c in CNF: c -b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ p_720 ∨ b^{40, 19}_2 c -b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ p_720 ∨ b^{40, 19}_1 c -b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ p_720 ∨ -b^{40, 19}_0 c in DIMACS: -16103 16104 -16105 720 16106 0 -16103 16104 -16105 720 16107 0 -16103 16104 -16105 720 -16108 0 c -2-1 --> break c ( b^{40, 18}_2 ∧ b^{40, 18}_1 ∧ -b^{40, 18}_0 ∧ -p_720) -> break c in CNF: c -b^{40, 18}_2 ∨ -b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ p_720 ∨ break c in DIMACS: -16103 -16104 16105 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 18}_2 ∧ -b^{40, 18}_1 ∧ -b^{40, 18}_0 ∧ true) c in CNF: c -b^{40, 18}_2 ∨ b^{40, 18}_1 ∨ b^{40, 18}_0 ∨ false c in DIMACS: -16103 16104 16105 0 c 3 does not represent an automaton state. c -(-b^{40, 18}_2 ∧ b^{40, 18}_1 ∧ b^{40, 18}_0 ∧ true) c in CNF: c b^{40, 18}_2 ∨ -b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ false c in DIMACS: 16103 -16104 -16105 0 c -3 does not represent an automaton state. c -( b^{40, 18}_2 ∧ b^{40, 18}_1 ∧ b^{40, 18}_0 ∧ true) c in CNF: c -b^{40, 18}_2 ∨ -b^{40, 18}_1 ∨ -b^{40, 18}_0 ∨ false c in DIMACS: -16103 -16104 -16105 0 c i = 19 c -2+1 --> -1 c ( b^{40, 19}_2 ∧ b^{40, 19}_1 ∧ -b^{40, 19}_0 ∧ p_760) -> ( b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ b^{40, 20}_0) c in CNF: c -b^{40, 19}_2 ∨ -b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ -p_760 ∨ b^{40, 20}_2 c -b^{40, 19}_2 ∨ -b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ -p_760 ∨ -b^{40, 20}_1 c -b^{40, 19}_2 ∨ -b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ -p_760 ∨ b^{40, 20}_0 c in DIMACS: -16106 -16107 16108 -760 16109 0 -16106 -16107 16108 -760 -16110 0 -16106 -16107 16108 -760 16111 0 c -1+1 --> 0 c ( b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ b^{40, 19}_0 ∧ p_760) -> (-b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ -b^{40, 20}_0) c in CNF: c -b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ -p_760 ∨ -b^{40, 20}_2 c -b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ -p_760 ∨ -b^{40, 20}_1 c -b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ -p_760 ∨ -b^{40, 20}_0 c in DIMACS: -16106 16107 -16108 -760 -16109 0 -16106 16107 -16108 -760 -16110 0 -16106 16107 -16108 -760 -16111 0 c 0+1 --> 1 c (-b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ -b^{40, 19}_0 ∧ p_760) -> (-b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ b^{40, 20}_0) c in CNF: c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ -p_760 ∨ -b^{40, 20}_2 c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ -p_760 ∨ -b^{40, 20}_1 c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ -p_760 ∨ b^{40, 20}_0 c in DIMACS: 16106 16107 16108 -760 -16109 0 16106 16107 16108 -760 -16110 0 16106 16107 16108 -760 16111 0 c 1+1 --> 2 c (-b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ b^{40, 19}_0 ∧ p_760) -> (-b^{40, 20}_2 ∧ b^{40, 20}_1 ∧ -b^{40, 20}_0) c in CNF: c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ -p_760 ∨ -b^{40, 20}_2 c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ -p_760 ∨ b^{40, 20}_1 c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ -p_760 ∨ -b^{40, 20}_0 c in DIMACS: 16106 16107 -16108 -760 -16109 0 16106 16107 -16108 -760 16110 0 16106 16107 -16108 -760 -16111 0 c 2+1 --> break c (-b^{40, 19}_2 ∧ b^{40, 19}_1 ∧ -b^{40, 19}_0 ∧ p_760) -> break c in CNF: c b^{40, 19}_2 ∨ -b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ -p_760 ∨ break c in DIMACS: 16106 -16107 16108 -760 1162 0 c 2-1 --> 1 c (-b^{40, 19}_2 ∧ b^{40, 19}_1 ∧ -b^{40, 19}_0 ∧ -p_760) -> (-b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ b^{40, 20}_0) c in CNF: c b^{40, 19}_2 ∨ -b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ p_760 ∨ -b^{40, 20}_2 c b^{40, 19}_2 ∨ -b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ p_760 ∨ -b^{40, 20}_1 c b^{40, 19}_2 ∨ -b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ p_760 ∨ b^{40, 20}_0 c in DIMACS: 16106 -16107 16108 760 -16109 0 16106 -16107 16108 760 -16110 0 16106 -16107 16108 760 16111 0 c 1-1 --> 0 c (-b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ b^{40, 19}_0 ∧ -p_760) -> (-b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ -b^{40, 20}_0) c in CNF: c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ p_760 ∨ -b^{40, 20}_2 c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ p_760 ∨ -b^{40, 20}_1 c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ p_760 ∨ -b^{40, 20}_0 c in DIMACS: 16106 16107 -16108 760 -16109 0 16106 16107 -16108 760 -16110 0 16106 16107 -16108 760 -16111 0 c 0-1 --> -1 c (-b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ -b^{40, 19}_0 ∧ -p_760) -> ( b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ b^{40, 20}_0) c in CNF: c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ p_760 ∨ b^{40, 20}_2 c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ p_760 ∨ -b^{40, 20}_1 c b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ p_760 ∨ b^{40, 20}_0 c in DIMACS: 16106 16107 16108 760 16109 0 16106 16107 16108 760 -16110 0 16106 16107 16108 760 16111 0 c -1-1 --> -2 c ( b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ b^{40, 19}_0 ∧ -p_760) -> ( b^{40, 20}_2 ∧ b^{40, 20}_1 ∧ -b^{40, 20}_0) c in CNF: c -b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ p_760 ∨ b^{40, 20}_2 c -b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ p_760 ∨ b^{40, 20}_1 c -b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ p_760 ∨ -b^{40, 20}_0 c in DIMACS: -16106 16107 -16108 760 16109 0 -16106 16107 -16108 760 16110 0 -16106 16107 -16108 760 -16111 0 c -2-1 --> break c ( b^{40, 19}_2 ∧ b^{40, 19}_1 ∧ -b^{40, 19}_0 ∧ -p_760) -> break c in CNF: c -b^{40, 19}_2 ∨ -b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ p_760 ∨ break c in DIMACS: -16106 -16107 16108 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 19}_2 ∧ -b^{40, 19}_1 ∧ -b^{40, 19}_0 ∧ true) c in CNF: c -b^{40, 19}_2 ∨ b^{40, 19}_1 ∨ b^{40, 19}_0 ∨ false c in DIMACS: -16106 16107 16108 0 c 3 does not represent an automaton state. c -(-b^{40, 19}_2 ∧ b^{40, 19}_1 ∧ b^{40, 19}_0 ∧ true) c in CNF: c b^{40, 19}_2 ∨ -b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ false c in DIMACS: 16106 -16107 -16108 0 c -3 does not represent an automaton state. c -( b^{40, 19}_2 ∧ b^{40, 19}_1 ∧ b^{40, 19}_0 ∧ true) c in CNF: c -b^{40, 19}_2 ∨ -b^{40, 19}_1 ∨ -b^{40, 19}_0 ∨ false c in DIMACS: -16106 -16107 -16108 0 c i = 20 c -2+1 --> -1 c ( b^{40, 20}_2 ∧ b^{40, 20}_1 ∧ -b^{40, 20}_0 ∧ p_800) -> ( b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ b^{40, 21}_0) c in CNF: c -b^{40, 20}_2 ∨ -b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ -p_800 ∨ b^{40, 21}_2 c -b^{40, 20}_2 ∨ -b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ -p_800 ∨ -b^{40, 21}_1 c -b^{40, 20}_2 ∨ -b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ -p_800 ∨ b^{40, 21}_0 c in DIMACS: -16109 -16110 16111 -800 16112 0 -16109 -16110 16111 -800 -16113 0 -16109 -16110 16111 -800 16114 0 c -1+1 --> 0 c ( b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ b^{40, 20}_0 ∧ p_800) -> (-b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ -b^{40, 21}_0) c in CNF: c -b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ -p_800 ∨ -b^{40, 21}_2 c -b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ -p_800 ∨ -b^{40, 21}_1 c -b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ -p_800 ∨ -b^{40, 21}_0 c in DIMACS: -16109 16110 -16111 -800 -16112 0 -16109 16110 -16111 -800 -16113 0 -16109 16110 -16111 -800 -16114 0 c 0+1 --> 1 c (-b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ -b^{40, 20}_0 ∧ p_800) -> (-b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ b^{40, 21}_0) c in CNF: c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ -p_800 ∨ -b^{40, 21}_2 c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ -p_800 ∨ -b^{40, 21}_1 c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ -p_800 ∨ b^{40, 21}_0 c in DIMACS: 16109 16110 16111 -800 -16112 0 16109 16110 16111 -800 -16113 0 16109 16110 16111 -800 16114 0 c 1+1 --> 2 c (-b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ b^{40, 20}_0 ∧ p_800) -> (-b^{40, 21}_2 ∧ b^{40, 21}_1 ∧ -b^{40, 21}_0) c in CNF: c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ -p_800 ∨ -b^{40, 21}_2 c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ -p_800 ∨ b^{40, 21}_1 c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ -p_800 ∨ -b^{40, 21}_0 c in DIMACS: 16109 16110 -16111 -800 -16112 0 16109 16110 -16111 -800 16113 0 16109 16110 -16111 -800 -16114 0 c 2+1 --> break c (-b^{40, 20}_2 ∧ b^{40, 20}_1 ∧ -b^{40, 20}_0 ∧ p_800) -> break c in CNF: c b^{40, 20}_2 ∨ -b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ -p_800 ∨ break c in DIMACS: 16109 -16110 16111 -800 1162 0 c 2-1 --> 1 c (-b^{40, 20}_2 ∧ b^{40, 20}_1 ∧ -b^{40, 20}_0 ∧ -p_800) -> (-b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ b^{40, 21}_0) c in CNF: c b^{40, 20}_2 ∨ -b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ p_800 ∨ -b^{40, 21}_2 c b^{40, 20}_2 ∨ -b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ p_800 ∨ -b^{40, 21}_1 c b^{40, 20}_2 ∨ -b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ p_800 ∨ b^{40, 21}_0 c in DIMACS: 16109 -16110 16111 800 -16112 0 16109 -16110 16111 800 -16113 0 16109 -16110 16111 800 16114 0 c 1-1 --> 0 c (-b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ b^{40, 20}_0 ∧ -p_800) -> (-b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ -b^{40, 21}_0) c in CNF: c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ p_800 ∨ -b^{40, 21}_2 c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ p_800 ∨ -b^{40, 21}_1 c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ p_800 ∨ -b^{40, 21}_0 c in DIMACS: 16109 16110 -16111 800 -16112 0 16109 16110 -16111 800 -16113 0 16109 16110 -16111 800 -16114 0 c 0-1 --> -1 c (-b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ -b^{40, 20}_0 ∧ -p_800) -> ( b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ b^{40, 21}_0) c in CNF: c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ p_800 ∨ b^{40, 21}_2 c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ p_800 ∨ -b^{40, 21}_1 c b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ p_800 ∨ b^{40, 21}_0 c in DIMACS: 16109 16110 16111 800 16112 0 16109 16110 16111 800 -16113 0 16109 16110 16111 800 16114 0 c -1-1 --> -2 c ( b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ b^{40, 20}_0 ∧ -p_800) -> ( b^{40, 21}_2 ∧ b^{40, 21}_1 ∧ -b^{40, 21}_0) c in CNF: c -b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ p_800 ∨ b^{40, 21}_2 c -b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ p_800 ∨ b^{40, 21}_1 c -b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ p_800 ∨ -b^{40, 21}_0 c in DIMACS: -16109 16110 -16111 800 16112 0 -16109 16110 -16111 800 16113 0 -16109 16110 -16111 800 -16114 0 c -2-1 --> break c ( b^{40, 20}_2 ∧ b^{40, 20}_1 ∧ -b^{40, 20}_0 ∧ -p_800) -> break c in CNF: c -b^{40, 20}_2 ∨ -b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ p_800 ∨ break c in DIMACS: -16109 -16110 16111 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 20}_2 ∧ -b^{40, 20}_1 ∧ -b^{40, 20}_0 ∧ true) c in CNF: c -b^{40, 20}_2 ∨ b^{40, 20}_1 ∨ b^{40, 20}_0 ∨ false c in DIMACS: -16109 16110 16111 0 c 3 does not represent an automaton state. c -(-b^{40, 20}_2 ∧ b^{40, 20}_1 ∧ b^{40, 20}_0 ∧ true) c in CNF: c b^{40, 20}_2 ∨ -b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ false c in DIMACS: 16109 -16110 -16111 0 c -3 does not represent an automaton state. c -( b^{40, 20}_2 ∧ b^{40, 20}_1 ∧ b^{40, 20}_0 ∧ true) c in CNF: c -b^{40, 20}_2 ∨ -b^{40, 20}_1 ∨ -b^{40, 20}_0 ∨ false c in DIMACS: -16109 -16110 -16111 0 c i = 21 c -2+1 --> -1 c ( b^{40, 21}_2 ∧ b^{40, 21}_1 ∧ -b^{40, 21}_0 ∧ p_840) -> ( b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ b^{40, 22}_0) c in CNF: c -b^{40, 21}_2 ∨ -b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ -p_840 ∨ b^{40, 22}_2 c -b^{40, 21}_2 ∨ -b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ -p_840 ∨ -b^{40, 22}_1 c -b^{40, 21}_2 ∨ -b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ -p_840 ∨ b^{40, 22}_0 c in DIMACS: -16112 -16113 16114 -840 16115 0 -16112 -16113 16114 -840 -16116 0 -16112 -16113 16114 -840 16117 0 c -1+1 --> 0 c ( b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ b^{40, 21}_0 ∧ p_840) -> (-b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ -b^{40, 22}_0) c in CNF: c -b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ -p_840 ∨ -b^{40, 22}_2 c -b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ -p_840 ∨ -b^{40, 22}_1 c -b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ -p_840 ∨ -b^{40, 22}_0 c in DIMACS: -16112 16113 -16114 -840 -16115 0 -16112 16113 -16114 -840 -16116 0 -16112 16113 -16114 -840 -16117 0 c 0+1 --> 1 c (-b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ -b^{40, 21}_0 ∧ p_840) -> (-b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ b^{40, 22}_0) c in CNF: c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ -p_840 ∨ -b^{40, 22}_2 c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ -p_840 ∨ -b^{40, 22}_1 c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ -p_840 ∨ b^{40, 22}_0 c in DIMACS: 16112 16113 16114 -840 -16115 0 16112 16113 16114 -840 -16116 0 16112 16113 16114 -840 16117 0 c 1+1 --> 2 c (-b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ b^{40, 21}_0 ∧ p_840) -> (-b^{40, 22}_2 ∧ b^{40, 22}_1 ∧ -b^{40, 22}_0) c in CNF: c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ -p_840 ∨ -b^{40, 22}_2 c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ -p_840 ∨ b^{40, 22}_1 c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ -p_840 ∨ -b^{40, 22}_0 c in DIMACS: 16112 16113 -16114 -840 -16115 0 16112 16113 -16114 -840 16116 0 16112 16113 -16114 -840 -16117 0 c 2+1 --> break c (-b^{40, 21}_2 ∧ b^{40, 21}_1 ∧ -b^{40, 21}_0 ∧ p_840) -> break c in CNF: c b^{40, 21}_2 ∨ -b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ -p_840 ∨ break c in DIMACS: 16112 -16113 16114 -840 1162 0 c 2-1 --> 1 c (-b^{40, 21}_2 ∧ b^{40, 21}_1 ∧ -b^{40, 21}_0 ∧ -p_840) -> (-b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ b^{40, 22}_0) c in CNF: c b^{40, 21}_2 ∨ -b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ p_840 ∨ -b^{40, 22}_2 c b^{40, 21}_2 ∨ -b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ p_840 ∨ -b^{40, 22}_1 c b^{40, 21}_2 ∨ -b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ p_840 ∨ b^{40, 22}_0 c in DIMACS: 16112 -16113 16114 840 -16115 0 16112 -16113 16114 840 -16116 0 16112 -16113 16114 840 16117 0 c 1-1 --> 0 c (-b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ b^{40, 21}_0 ∧ -p_840) -> (-b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ -b^{40, 22}_0) c in CNF: c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ p_840 ∨ -b^{40, 22}_2 c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ p_840 ∨ -b^{40, 22}_1 c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ p_840 ∨ -b^{40, 22}_0 c in DIMACS: 16112 16113 -16114 840 -16115 0 16112 16113 -16114 840 -16116 0 16112 16113 -16114 840 -16117 0 c 0-1 --> -1 c (-b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ -b^{40, 21}_0 ∧ -p_840) -> ( b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ b^{40, 22}_0) c in CNF: c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ p_840 ∨ b^{40, 22}_2 c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ p_840 ∨ -b^{40, 22}_1 c b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ p_840 ∨ b^{40, 22}_0 c in DIMACS: 16112 16113 16114 840 16115 0 16112 16113 16114 840 -16116 0 16112 16113 16114 840 16117 0 c -1-1 --> -2 c ( b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ b^{40, 21}_0 ∧ -p_840) -> ( b^{40, 22}_2 ∧ b^{40, 22}_1 ∧ -b^{40, 22}_0) c in CNF: c -b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ p_840 ∨ b^{40, 22}_2 c -b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ p_840 ∨ b^{40, 22}_1 c -b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ p_840 ∨ -b^{40, 22}_0 c in DIMACS: -16112 16113 -16114 840 16115 0 -16112 16113 -16114 840 16116 0 -16112 16113 -16114 840 -16117 0 c -2-1 --> break c ( b^{40, 21}_2 ∧ b^{40, 21}_1 ∧ -b^{40, 21}_0 ∧ -p_840) -> break c in CNF: c -b^{40, 21}_2 ∨ -b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ p_840 ∨ break c in DIMACS: -16112 -16113 16114 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 21}_2 ∧ -b^{40, 21}_1 ∧ -b^{40, 21}_0 ∧ true) c in CNF: c -b^{40, 21}_2 ∨ b^{40, 21}_1 ∨ b^{40, 21}_0 ∨ false c in DIMACS: -16112 16113 16114 0 c 3 does not represent an automaton state. c -(-b^{40, 21}_2 ∧ b^{40, 21}_1 ∧ b^{40, 21}_0 ∧ true) c in CNF: c b^{40, 21}_2 ∨ -b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ false c in DIMACS: 16112 -16113 -16114 0 c -3 does not represent an automaton state. c -( b^{40, 21}_2 ∧ b^{40, 21}_1 ∧ b^{40, 21}_0 ∧ true) c in CNF: c -b^{40, 21}_2 ∨ -b^{40, 21}_1 ∨ -b^{40, 21}_0 ∨ false c in DIMACS: -16112 -16113 -16114 0 c i = 22 c -2+1 --> -1 c ( b^{40, 22}_2 ∧ b^{40, 22}_1 ∧ -b^{40, 22}_0 ∧ p_880) -> ( b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ b^{40, 23}_0) c in CNF: c -b^{40, 22}_2 ∨ -b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ -p_880 ∨ b^{40, 23}_2 c -b^{40, 22}_2 ∨ -b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ -p_880 ∨ -b^{40, 23}_1 c -b^{40, 22}_2 ∨ -b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ -p_880 ∨ b^{40, 23}_0 c in DIMACS: -16115 -16116 16117 -880 16118 0 -16115 -16116 16117 -880 -16119 0 -16115 -16116 16117 -880 16120 0 c -1+1 --> 0 c ( b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ b^{40, 22}_0 ∧ p_880) -> (-b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ -b^{40, 23}_0) c in CNF: c -b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ -p_880 ∨ -b^{40, 23}_2 c -b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ -p_880 ∨ -b^{40, 23}_1 c -b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ -p_880 ∨ -b^{40, 23}_0 c in DIMACS: -16115 16116 -16117 -880 -16118 0 -16115 16116 -16117 -880 -16119 0 -16115 16116 -16117 -880 -16120 0 c 0+1 --> 1 c (-b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ -b^{40, 22}_0 ∧ p_880) -> (-b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ b^{40, 23}_0) c in CNF: c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ -p_880 ∨ -b^{40, 23}_2 c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ -p_880 ∨ -b^{40, 23}_1 c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ -p_880 ∨ b^{40, 23}_0 c in DIMACS: 16115 16116 16117 -880 -16118 0 16115 16116 16117 -880 -16119 0 16115 16116 16117 -880 16120 0 c 1+1 --> 2 c (-b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ b^{40, 22}_0 ∧ p_880) -> (-b^{40, 23}_2 ∧ b^{40, 23}_1 ∧ -b^{40, 23}_0) c in CNF: c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ -p_880 ∨ -b^{40, 23}_2 c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ -p_880 ∨ b^{40, 23}_1 c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ -p_880 ∨ -b^{40, 23}_0 c in DIMACS: 16115 16116 -16117 -880 -16118 0 16115 16116 -16117 -880 16119 0 16115 16116 -16117 -880 -16120 0 c 2+1 --> break c (-b^{40, 22}_2 ∧ b^{40, 22}_1 ∧ -b^{40, 22}_0 ∧ p_880) -> break c in CNF: c b^{40, 22}_2 ∨ -b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ -p_880 ∨ break c in DIMACS: 16115 -16116 16117 -880 1162 0 c 2-1 --> 1 c (-b^{40, 22}_2 ∧ b^{40, 22}_1 ∧ -b^{40, 22}_0 ∧ -p_880) -> (-b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ b^{40, 23}_0) c in CNF: c b^{40, 22}_2 ∨ -b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ p_880 ∨ -b^{40, 23}_2 c b^{40, 22}_2 ∨ -b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ p_880 ∨ -b^{40, 23}_1 c b^{40, 22}_2 ∨ -b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ p_880 ∨ b^{40, 23}_0 c in DIMACS: 16115 -16116 16117 880 -16118 0 16115 -16116 16117 880 -16119 0 16115 -16116 16117 880 16120 0 c 1-1 --> 0 c (-b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ b^{40, 22}_0 ∧ -p_880) -> (-b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ -b^{40, 23}_0) c in CNF: c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ p_880 ∨ -b^{40, 23}_2 c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ p_880 ∨ -b^{40, 23}_1 c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ p_880 ∨ -b^{40, 23}_0 c in DIMACS: 16115 16116 -16117 880 -16118 0 16115 16116 -16117 880 -16119 0 16115 16116 -16117 880 -16120 0 c 0-1 --> -1 c (-b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ -b^{40, 22}_0 ∧ -p_880) -> ( b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ b^{40, 23}_0) c in CNF: c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ p_880 ∨ b^{40, 23}_2 c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ p_880 ∨ -b^{40, 23}_1 c b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ p_880 ∨ b^{40, 23}_0 c in DIMACS: 16115 16116 16117 880 16118 0 16115 16116 16117 880 -16119 0 16115 16116 16117 880 16120 0 c -1-1 --> -2 c ( b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ b^{40, 22}_0 ∧ -p_880) -> ( b^{40, 23}_2 ∧ b^{40, 23}_1 ∧ -b^{40, 23}_0) c in CNF: c -b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ p_880 ∨ b^{40, 23}_2 c -b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ p_880 ∨ b^{40, 23}_1 c -b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ p_880 ∨ -b^{40, 23}_0 c in DIMACS: -16115 16116 -16117 880 16118 0 -16115 16116 -16117 880 16119 0 -16115 16116 -16117 880 -16120 0 c -2-1 --> break c ( b^{40, 22}_2 ∧ b^{40, 22}_1 ∧ -b^{40, 22}_0 ∧ -p_880) -> break c in CNF: c -b^{40, 22}_2 ∨ -b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ p_880 ∨ break c in DIMACS: -16115 -16116 16117 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 22}_2 ∧ -b^{40, 22}_1 ∧ -b^{40, 22}_0 ∧ true) c in CNF: c -b^{40, 22}_2 ∨ b^{40, 22}_1 ∨ b^{40, 22}_0 ∨ false c in DIMACS: -16115 16116 16117 0 c 3 does not represent an automaton state. c -(-b^{40, 22}_2 ∧ b^{40, 22}_1 ∧ b^{40, 22}_0 ∧ true) c in CNF: c b^{40, 22}_2 ∨ -b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ false c in DIMACS: 16115 -16116 -16117 0 c -3 does not represent an automaton state. c -( b^{40, 22}_2 ∧ b^{40, 22}_1 ∧ b^{40, 22}_0 ∧ true) c in CNF: c -b^{40, 22}_2 ∨ -b^{40, 22}_1 ∨ -b^{40, 22}_0 ∨ false c in DIMACS: -16115 -16116 -16117 0 c i = 23 c -2+1 --> -1 c ( b^{40, 23}_2 ∧ b^{40, 23}_1 ∧ -b^{40, 23}_0 ∧ p_920) -> ( b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ b^{40, 24}_0) c in CNF: c -b^{40, 23}_2 ∨ -b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ -p_920 ∨ b^{40, 24}_2 c -b^{40, 23}_2 ∨ -b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ -p_920 ∨ -b^{40, 24}_1 c -b^{40, 23}_2 ∨ -b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ -p_920 ∨ b^{40, 24}_0 c in DIMACS: -16118 -16119 16120 -920 16121 0 -16118 -16119 16120 -920 -16122 0 -16118 -16119 16120 -920 16123 0 c -1+1 --> 0 c ( b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ b^{40, 23}_0 ∧ p_920) -> (-b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ -b^{40, 24}_0) c in CNF: c -b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ -p_920 ∨ -b^{40, 24}_2 c -b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ -p_920 ∨ -b^{40, 24}_1 c -b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ -p_920 ∨ -b^{40, 24}_0 c in DIMACS: -16118 16119 -16120 -920 -16121 0 -16118 16119 -16120 -920 -16122 0 -16118 16119 -16120 -920 -16123 0 c 0+1 --> 1 c (-b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ -b^{40, 23}_0 ∧ p_920) -> (-b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ b^{40, 24}_0) c in CNF: c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ -p_920 ∨ -b^{40, 24}_2 c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ -p_920 ∨ -b^{40, 24}_1 c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ -p_920 ∨ b^{40, 24}_0 c in DIMACS: 16118 16119 16120 -920 -16121 0 16118 16119 16120 -920 -16122 0 16118 16119 16120 -920 16123 0 c 1+1 --> 2 c (-b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ b^{40, 23}_0 ∧ p_920) -> (-b^{40, 24}_2 ∧ b^{40, 24}_1 ∧ -b^{40, 24}_0) c in CNF: c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ -p_920 ∨ -b^{40, 24}_2 c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ -p_920 ∨ b^{40, 24}_1 c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ -p_920 ∨ -b^{40, 24}_0 c in DIMACS: 16118 16119 -16120 -920 -16121 0 16118 16119 -16120 -920 16122 0 16118 16119 -16120 -920 -16123 0 c 2+1 --> break c (-b^{40, 23}_2 ∧ b^{40, 23}_1 ∧ -b^{40, 23}_0 ∧ p_920) -> break c in CNF: c b^{40, 23}_2 ∨ -b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ -p_920 ∨ break c in DIMACS: 16118 -16119 16120 -920 1162 0 c 2-1 --> 1 c (-b^{40, 23}_2 ∧ b^{40, 23}_1 ∧ -b^{40, 23}_0 ∧ -p_920) -> (-b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ b^{40, 24}_0) c in CNF: c b^{40, 23}_2 ∨ -b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ p_920 ∨ -b^{40, 24}_2 c b^{40, 23}_2 ∨ -b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ p_920 ∨ -b^{40, 24}_1 c b^{40, 23}_2 ∨ -b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ p_920 ∨ b^{40, 24}_0 c in DIMACS: 16118 -16119 16120 920 -16121 0 16118 -16119 16120 920 -16122 0 16118 -16119 16120 920 16123 0 c 1-1 --> 0 c (-b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ b^{40, 23}_0 ∧ -p_920) -> (-b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ -b^{40, 24}_0) c in CNF: c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ p_920 ∨ -b^{40, 24}_2 c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ p_920 ∨ -b^{40, 24}_1 c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ p_920 ∨ -b^{40, 24}_0 c in DIMACS: 16118 16119 -16120 920 -16121 0 16118 16119 -16120 920 -16122 0 16118 16119 -16120 920 -16123 0 c 0-1 --> -1 c (-b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ -b^{40, 23}_0 ∧ -p_920) -> ( b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ b^{40, 24}_0) c in CNF: c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ p_920 ∨ b^{40, 24}_2 c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ p_920 ∨ -b^{40, 24}_1 c b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ p_920 ∨ b^{40, 24}_0 c in DIMACS: 16118 16119 16120 920 16121 0 16118 16119 16120 920 -16122 0 16118 16119 16120 920 16123 0 c -1-1 --> -2 c ( b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ b^{40, 23}_0 ∧ -p_920) -> ( b^{40, 24}_2 ∧ b^{40, 24}_1 ∧ -b^{40, 24}_0) c in CNF: c -b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ p_920 ∨ b^{40, 24}_2 c -b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ p_920 ∨ b^{40, 24}_1 c -b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ p_920 ∨ -b^{40, 24}_0 c in DIMACS: -16118 16119 -16120 920 16121 0 -16118 16119 -16120 920 16122 0 -16118 16119 -16120 920 -16123 0 c -2-1 --> break c ( b^{40, 23}_2 ∧ b^{40, 23}_1 ∧ -b^{40, 23}_0 ∧ -p_920) -> break c in CNF: c -b^{40, 23}_2 ∨ -b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ p_920 ∨ break c in DIMACS: -16118 -16119 16120 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 23}_2 ∧ -b^{40, 23}_1 ∧ -b^{40, 23}_0 ∧ true) c in CNF: c -b^{40, 23}_2 ∨ b^{40, 23}_1 ∨ b^{40, 23}_0 ∨ false c in DIMACS: -16118 16119 16120 0 c 3 does not represent an automaton state. c -(-b^{40, 23}_2 ∧ b^{40, 23}_1 ∧ b^{40, 23}_0 ∧ true) c in CNF: c b^{40, 23}_2 ∨ -b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ false c in DIMACS: 16118 -16119 -16120 0 c -3 does not represent an automaton state. c -( b^{40, 23}_2 ∧ b^{40, 23}_1 ∧ b^{40, 23}_0 ∧ true) c in CNF: c -b^{40, 23}_2 ∨ -b^{40, 23}_1 ∨ -b^{40, 23}_0 ∨ false c in DIMACS: -16118 -16119 -16120 0 c i = 24 c -2+1 --> -1 c ( b^{40, 24}_2 ∧ b^{40, 24}_1 ∧ -b^{40, 24}_0 ∧ p_960) -> ( b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ b^{40, 25}_0) c in CNF: c -b^{40, 24}_2 ∨ -b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ -p_960 ∨ b^{40, 25}_2 c -b^{40, 24}_2 ∨ -b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ -p_960 ∨ -b^{40, 25}_1 c -b^{40, 24}_2 ∨ -b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ -p_960 ∨ b^{40, 25}_0 c in DIMACS: -16121 -16122 16123 -960 16124 0 -16121 -16122 16123 -960 -16125 0 -16121 -16122 16123 -960 16126 0 c -1+1 --> 0 c ( b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ b^{40, 24}_0 ∧ p_960) -> (-b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ -b^{40, 25}_0) c in CNF: c -b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ -p_960 ∨ -b^{40, 25}_2 c -b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ -p_960 ∨ -b^{40, 25}_1 c -b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ -p_960 ∨ -b^{40, 25}_0 c in DIMACS: -16121 16122 -16123 -960 -16124 0 -16121 16122 -16123 -960 -16125 0 -16121 16122 -16123 -960 -16126 0 c 0+1 --> 1 c (-b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ -b^{40, 24}_0 ∧ p_960) -> (-b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ b^{40, 25}_0) c in CNF: c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ -p_960 ∨ -b^{40, 25}_2 c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ -p_960 ∨ -b^{40, 25}_1 c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ -p_960 ∨ b^{40, 25}_0 c in DIMACS: 16121 16122 16123 -960 -16124 0 16121 16122 16123 -960 -16125 0 16121 16122 16123 -960 16126 0 c 1+1 --> 2 c (-b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ b^{40, 24}_0 ∧ p_960) -> (-b^{40, 25}_2 ∧ b^{40, 25}_1 ∧ -b^{40, 25}_0) c in CNF: c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ -p_960 ∨ -b^{40, 25}_2 c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ -p_960 ∨ b^{40, 25}_1 c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ -p_960 ∨ -b^{40, 25}_0 c in DIMACS: 16121 16122 -16123 -960 -16124 0 16121 16122 -16123 -960 16125 0 16121 16122 -16123 -960 -16126 0 c 2+1 --> break c (-b^{40, 24}_2 ∧ b^{40, 24}_1 ∧ -b^{40, 24}_0 ∧ p_960) -> break c in CNF: c b^{40, 24}_2 ∨ -b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ -p_960 ∨ break c in DIMACS: 16121 -16122 16123 -960 1162 0 c 2-1 --> 1 c (-b^{40, 24}_2 ∧ b^{40, 24}_1 ∧ -b^{40, 24}_0 ∧ -p_960) -> (-b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ b^{40, 25}_0) c in CNF: c b^{40, 24}_2 ∨ -b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ p_960 ∨ -b^{40, 25}_2 c b^{40, 24}_2 ∨ -b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ p_960 ∨ -b^{40, 25}_1 c b^{40, 24}_2 ∨ -b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ p_960 ∨ b^{40, 25}_0 c in DIMACS: 16121 -16122 16123 960 -16124 0 16121 -16122 16123 960 -16125 0 16121 -16122 16123 960 16126 0 c 1-1 --> 0 c (-b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ b^{40, 24}_0 ∧ -p_960) -> (-b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ -b^{40, 25}_0) c in CNF: c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ p_960 ∨ -b^{40, 25}_2 c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ p_960 ∨ -b^{40, 25}_1 c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ p_960 ∨ -b^{40, 25}_0 c in DIMACS: 16121 16122 -16123 960 -16124 0 16121 16122 -16123 960 -16125 0 16121 16122 -16123 960 -16126 0 c 0-1 --> -1 c (-b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ -b^{40, 24}_0 ∧ -p_960) -> ( b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ b^{40, 25}_0) c in CNF: c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ p_960 ∨ b^{40, 25}_2 c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ p_960 ∨ -b^{40, 25}_1 c b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ p_960 ∨ b^{40, 25}_0 c in DIMACS: 16121 16122 16123 960 16124 0 16121 16122 16123 960 -16125 0 16121 16122 16123 960 16126 0 c -1-1 --> -2 c ( b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ b^{40, 24}_0 ∧ -p_960) -> ( b^{40, 25}_2 ∧ b^{40, 25}_1 ∧ -b^{40, 25}_0) c in CNF: c -b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ p_960 ∨ b^{40, 25}_2 c -b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ p_960 ∨ b^{40, 25}_1 c -b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ p_960 ∨ -b^{40, 25}_0 c in DIMACS: -16121 16122 -16123 960 16124 0 -16121 16122 -16123 960 16125 0 -16121 16122 -16123 960 -16126 0 c -2-1 --> break c ( b^{40, 24}_2 ∧ b^{40, 24}_1 ∧ -b^{40, 24}_0 ∧ -p_960) -> break c in CNF: c -b^{40, 24}_2 ∨ -b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ p_960 ∨ break c in DIMACS: -16121 -16122 16123 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 24}_2 ∧ -b^{40, 24}_1 ∧ -b^{40, 24}_0 ∧ true) c in CNF: c -b^{40, 24}_2 ∨ b^{40, 24}_1 ∨ b^{40, 24}_0 ∨ false c in DIMACS: -16121 16122 16123 0 c 3 does not represent an automaton state. c -(-b^{40, 24}_2 ∧ b^{40, 24}_1 ∧ b^{40, 24}_0 ∧ true) c in CNF: c b^{40, 24}_2 ∨ -b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ false c in DIMACS: 16121 -16122 -16123 0 c -3 does not represent an automaton state. c -( b^{40, 24}_2 ∧ b^{40, 24}_1 ∧ b^{40, 24}_0 ∧ true) c in CNF: c -b^{40, 24}_2 ∨ -b^{40, 24}_1 ∨ -b^{40, 24}_0 ∨ false c in DIMACS: -16121 -16122 -16123 0 c i = 25 c -2+1 --> -1 c ( b^{40, 25}_2 ∧ b^{40, 25}_1 ∧ -b^{40, 25}_0 ∧ p_1000) -> ( b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ b^{40, 26}_0) c in CNF: c -b^{40, 25}_2 ∨ -b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ -p_1000 ∨ b^{40, 26}_2 c -b^{40, 25}_2 ∨ -b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ -p_1000 ∨ -b^{40, 26}_1 c -b^{40, 25}_2 ∨ -b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ -p_1000 ∨ b^{40, 26}_0 c in DIMACS: -16124 -16125 16126 -1000 16127 0 -16124 -16125 16126 -1000 -16128 0 -16124 -16125 16126 -1000 16129 0 c -1+1 --> 0 c ( b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ b^{40, 25}_0 ∧ p_1000) -> (-b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ -b^{40, 26}_0) c in CNF: c -b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ -p_1000 ∨ -b^{40, 26}_2 c -b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ -p_1000 ∨ -b^{40, 26}_1 c -b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ -p_1000 ∨ -b^{40, 26}_0 c in DIMACS: -16124 16125 -16126 -1000 -16127 0 -16124 16125 -16126 -1000 -16128 0 -16124 16125 -16126 -1000 -16129 0 c 0+1 --> 1 c (-b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ -b^{40, 25}_0 ∧ p_1000) -> (-b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ b^{40, 26}_0) c in CNF: c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ -p_1000 ∨ -b^{40, 26}_2 c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ -p_1000 ∨ -b^{40, 26}_1 c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ -p_1000 ∨ b^{40, 26}_0 c in DIMACS: 16124 16125 16126 -1000 -16127 0 16124 16125 16126 -1000 -16128 0 16124 16125 16126 -1000 16129 0 c 1+1 --> 2 c (-b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ b^{40, 25}_0 ∧ p_1000) -> (-b^{40, 26}_2 ∧ b^{40, 26}_1 ∧ -b^{40, 26}_0) c in CNF: c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ -p_1000 ∨ -b^{40, 26}_2 c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ -p_1000 ∨ b^{40, 26}_1 c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ -p_1000 ∨ -b^{40, 26}_0 c in DIMACS: 16124 16125 -16126 -1000 -16127 0 16124 16125 -16126 -1000 16128 0 16124 16125 -16126 -1000 -16129 0 c 2+1 --> break c (-b^{40, 25}_2 ∧ b^{40, 25}_1 ∧ -b^{40, 25}_0 ∧ p_1000) -> break c in CNF: c b^{40, 25}_2 ∨ -b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ -p_1000 ∨ break c in DIMACS: 16124 -16125 16126 -1000 1162 0 c 2-1 --> 1 c (-b^{40, 25}_2 ∧ b^{40, 25}_1 ∧ -b^{40, 25}_0 ∧ -p_1000) -> (-b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ b^{40, 26}_0) c in CNF: c b^{40, 25}_2 ∨ -b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ p_1000 ∨ -b^{40, 26}_2 c b^{40, 25}_2 ∨ -b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ p_1000 ∨ -b^{40, 26}_1 c b^{40, 25}_2 ∨ -b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ p_1000 ∨ b^{40, 26}_0 c in DIMACS: 16124 -16125 16126 1000 -16127 0 16124 -16125 16126 1000 -16128 0 16124 -16125 16126 1000 16129 0 c 1-1 --> 0 c (-b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ b^{40, 25}_0 ∧ -p_1000) -> (-b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ -b^{40, 26}_0) c in CNF: c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ p_1000 ∨ -b^{40, 26}_2 c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ p_1000 ∨ -b^{40, 26}_1 c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ p_1000 ∨ -b^{40, 26}_0 c in DIMACS: 16124 16125 -16126 1000 -16127 0 16124 16125 -16126 1000 -16128 0 16124 16125 -16126 1000 -16129 0 c 0-1 --> -1 c (-b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ -b^{40, 25}_0 ∧ -p_1000) -> ( b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ b^{40, 26}_0) c in CNF: c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ p_1000 ∨ b^{40, 26}_2 c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ p_1000 ∨ -b^{40, 26}_1 c b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ p_1000 ∨ b^{40, 26}_0 c in DIMACS: 16124 16125 16126 1000 16127 0 16124 16125 16126 1000 -16128 0 16124 16125 16126 1000 16129 0 c -1-1 --> -2 c ( b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ b^{40, 25}_0 ∧ -p_1000) -> ( b^{40, 26}_2 ∧ b^{40, 26}_1 ∧ -b^{40, 26}_0) c in CNF: c -b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ p_1000 ∨ b^{40, 26}_2 c -b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ p_1000 ∨ b^{40, 26}_1 c -b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ p_1000 ∨ -b^{40, 26}_0 c in DIMACS: -16124 16125 -16126 1000 16127 0 -16124 16125 -16126 1000 16128 0 -16124 16125 -16126 1000 -16129 0 c -2-1 --> break c ( b^{40, 25}_2 ∧ b^{40, 25}_1 ∧ -b^{40, 25}_0 ∧ -p_1000) -> break c in CNF: c -b^{40, 25}_2 ∨ -b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ p_1000 ∨ break c in DIMACS: -16124 -16125 16126 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 25}_2 ∧ -b^{40, 25}_1 ∧ -b^{40, 25}_0 ∧ true) c in CNF: c -b^{40, 25}_2 ∨ b^{40, 25}_1 ∨ b^{40, 25}_0 ∨ false c in DIMACS: -16124 16125 16126 0 c 3 does not represent an automaton state. c -(-b^{40, 25}_2 ∧ b^{40, 25}_1 ∧ b^{40, 25}_0 ∧ true) c in CNF: c b^{40, 25}_2 ∨ -b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ false c in DIMACS: 16124 -16125 -16126 0 c -3 does not represent an automaton state. c -( b^{40, 25}_2 ∧ b^{40, 25}_1 ∧ b^{40, 25}_0 ∧ true) c in CNF: c -b^{40, 25}_2 ∨ -b^{40, 25}_1 ∨ -b^{40, 25}_0 ∨ false c in DIMACS: -16124 -16125 -16126 0 c i = 26 c -2+1 --> -1 c ( b^{40, 26}_2 ∧ b^{40, 26}_1 ∧ -b^{40, 26}_0 ∧ p_1040) -> ( b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ b^{40, 27}_0) c in CNF: c -b^{40, 26}_2 ∨ -b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ -p_1040 ∨ b^{40, 27}_2 c -b^{40, 26}_2 ∨ -b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ -p_1040 ∨ -b^{40, 27}_1 c -b^{40, 26}_2 ∨ -b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ -p_1040 ∨ b^{40, 27}_0 c in DIMACS: -16127 -16128 16129 -1040 16130 0 -16127 -16128 16129 -1040 -16131 0 -16127 -16128 16129 -1040 16132 0 c -1+1 --> 0 c ( b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ b^{40, 26}_0 ∧ p_1040) -> (-b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ -b^{40, 27}_0) c in CNF: c -b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ -p_1040 ∨ -b^{40, 27}_2 c -b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ -p_1040 ∨ -b^{40, 27}_1 c -b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ -p_1040 ∨ -b^{40, 27}_0 c in DIMACS: -16127 16128 -16129 -1040 -16130 0 -16127 16128 -16129 -1040 -16131 0 -16127 16128 -16129 -1040 -16132 0 c 0+1 --> 1 c (-b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ -b^{40, 26}_0 ∧ p_1040) -> (-b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ b^{40, 27}_0) c in CNF: c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ -p_1040 ∨ -b^{40, 27}_2 c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ -p_1040 ∨ -b^{40, 27}_1 c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ -p_1040 ∨ b^{40, 27}_0 c in DIMACS: 16127 16128 16129 -1040 -16130 0 16127 16128 16129 -1040 -16131 0 16127 16128 16129 -1040 16132 0 c 1+1 --> 2 c (-b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ b^{40, 26}_0 ∧ p_1040) -> (-b^{40, 27}_2 ∧ b^{40, 27}_1 ∧ -b^{40, 27}_0) c in CNF: c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ -p_1040 ∨ -b^{40, 27}_2 c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ -p_1040 ∨ b^{40, 27}_1 c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ -p_1040 ∨ -b^{40, 27}_0 c in DIMACS: 16127 16128 -16129 -1040 -16130 0 16127 16128 -16129 -1040 16131 0 16127 16128 -16129 -1040 -16132 0 c 2+1 --> break c (-b^{40, 26}_2 ∧ b^{40, 26}_1 ∧ -b^{40, 26}_0 ∧ p_1040) -> break c in CNF: c b^{40, 26}_2 ∨ -b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ -p_1040 ∨ break c in DIMACS: 16127 -16128 16129 -1040 1162 0 c 2-1 --> 1 c (-b^{40, 26}_2 ∧ b^{40, 26}_1 ∧ -b^{40, 26}_0 ∧ -p_1040) -> (-b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ b^{40, 27}_0) c in CNF: c b^{40, 26}_2 ∨ -b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ p_1040 ∨ -b^{40, 27}_2 c b^{40, 26}_2 ∨ -b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ p_1040 ∨ -b^{40, 27}_1 c b^{40, 26}_2 ∨ -b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ p_1040 ∨ b^{40, 27}_0 c in DIMACS: 16127 -16128 16129 1040 -16130 0 16127 -16128 16129 1040 -16131 0 16127 -16128 16129 1040 16132 0 c 1-1 --> 0 c (-b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ b^{40, 26}_0 ∧ -p_1040) -> (-b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ -b^{40, 27}_0) c in CNF: c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ p_1040 ∨ -b^{40, 27}_2 c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ p_1040 ∨ -b^{40, 27}_1 c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ p_1040 ∨ -b^{40, 27}_0 c in DIMACS: 16127 16128 -16129 1040 -16130 0 16127 16128 -16129 1040 -16131 0 16127 16128 -16129 1040 -16132 0 c 0-1 --> -1 c (-b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ -b^{40, 26}_0 ∧ -p_1040) -> ( b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ b^{40, 27}_0) c in CNF: c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ p_1040 ∨ b^{40, 27}_2 c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ p_1040 ∨ -b^{40, 27}_1 c b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ p_1040 ∨ b^{40, 27}_0 c in DIMACS: 16127 16128 16129 1040 16130 0 16127 16128 16129 1040 -16131 0 16127 16128 16129 1040 16132 0 c -1-1 --> -2 c ( b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ b^{40, 26}_0 ∧ -p_1040) -> ( b^{40, 27}_2 ∧ b^{40, 27}_1 ∧ -b^{40, 27}_0) c in CNF: c -b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ p_1040 ∨ b^{40, 27}_2 c -b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ p_1040 ∨ b^{40, 27}_1 c -b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ p_1040 ∨ -b^{40, 27}_0 c in DIMACS: -16127 16128 -16129 1040 16130 0 -16127 16128 -16129 1040 16131 0 -16127 16128 -16129 1040 -16132 0 c -2-1 --> break c ( b^{40, 26}_2 ∧ b^{40, 26}_1 ∧ -b^{40, 26}_0 ∧ -p_1040) -> break c in CNF: c -b^{40, 26}_2 ∨ -b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ p_1040 ∨ break c in DIMACS: -16127 -16128 16129 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 26}_2 ∧ -b^{40, 26}_1 ∧ -b^{40, 26}_0 ∧ true) c in CNF: c -b^{40, 26}_2 ∨ b^{40, 26}_1 ∨ b^{40, 26}_0 ∨ false c in DIMACS: -16127 16128 16129 0 c 3 does not represent an automaton state. c -(-b^{40, 26}_2 ∧ b^{40, 26}_1 ∧ b^{40, 26}_0 ∧ true) c in CNF: c b^{40, 26}_2 ∨ -b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ false c in DIMACS: 16127 -16128 -16129 0 c -3 does not represent an automaton state. c -( b^{40, 26}_2 ∧ b^{40, 26}_1 ∧ b^{40, 26}_0 ∧ true) c in CNF: c -b^{40, 26}_2 ∨ -b^{40, 26}_1 ∨ -b^{40, 26}_0 ∨ false c in DIMACS: -16127 -16128 -16129 0 c i = 27 c -2+1 --> -1 c ( b^{40, 27}_2 ∧ b^{40, 27}_1 ∧ -b^{40, 27}_0 ∧ p_1080) -> ( b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ b^{40, 28}_0) c in CNF: c -b^{40, 27}_2 ∨ -b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ -p_1080 ∨ b^{40, 28}_2 c -b^{40, 27}_2 ∨ -b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ -p_1080 ∨ -b^{40, 28}_1 c -b^{40, 27}_2 ∨ -b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ -p_1080 ∨ b^{40, 28}_0 c in DIMACS: -16130 -16131 16132 -1080 16133 0 -16130 -16131 16132 -1080 -16134 0 -16130 -16131 16132 -1080 16135 0 c -1+1 --> 0 c ( b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ b^{40, 27}_0 ∧ p_1080) -> (-b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ -b^{40, 28}_0) c in CNF: c -b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ -p_1080 ∨ -b^{40, 28}_2 c -b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ -p_1080 ∨ -b^{40, 28}_1 c -b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ -p_1080 ∨ -b^{40, 28}_0 c in DIMACS: -16130 16131 -16132 -1080 -16133 0 -16130 16131 -16132 -1080 -16134 0 -16130 16131 -16132 -1080 -16135 0 c 0+1 --> 1 c (-b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ -b^{40, 27}_0 ∧ p_1080) -> (-b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ b^{40, 28}_0) c in CNF: c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ -p_1080 ∨ -b^{40, 28}_2 c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ -p_1080 ∨ -b^{40, 28}_1 c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ -p_1080 ∨ b^{40, 28}_0 c in DIMACS: 16130 16131 16132 -1080 -16133 0 16130 16131 16132 -1080 -16134 0 16130 16131 16132 -1080 16135 0 c 1+1 --> 2 c (-b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ b^{40, 27}_0 ∧ p_1080) -> (-b^{40, 28}_2 ∧ b^{40, 28}_1 ∧ -b^{40, 28}_0) c in CNF: c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ -p_1080 ∨ -b^{40, 28}_2 c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ -p_1080 ∨ b^{40, 28}_1 c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ -p_1080 ∨ -b^{40, 28}_0 c in DIMACS: 16130 16131 -16132 -1080 -16133 0 16130 16131 -16132 -1080 16134 0 16130 16131 -16132 -1080 -16135 0 c 2+1 --> break c (-b^{40, 27}_2 ∧ b^{40, 27}_1 ∧ -b^{40, 27}_0 ∧ p_1080) -> break c in CNF: c b^{40, 27}_2 ∨ -b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ -p_1080 ∨ break c in DIMACS: 16130 -16131 16132 -1080 1162 0 c 2-1 --> 1 c (-b^{40, 27}_2 ∧ b^{40, 27}_1 ∧ -b^{40, 27}_0 ∧ -p_1080) -> (-b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ b^{40, 28}_0) c in CNF: c b^{40, 27}_2 ∨ -b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ p_1080 ∨ -b^{40, 28}_2 c b^{40, 27}_2 ∨ -b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ p_1080 ∨ -b^{40, 28}_1 c b^{40, 27}_2 ∨ -b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ p_1080 ∨ b^{40, 28}_0 c in DIMACS: 16130 -16131 16132 1080 -16133 0 16130 -16131 16132 1080 -16134 0 16130 -16131 16132 1080 16135 0 c 1-1 --> 0 c (-b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ b^{40, 27}_0 ∧ -p_1080) -> (-b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ -b^{40, 28}_0) c in CNF: c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ p_1080 ∨ -b^{40, 28}_2 c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ p_1080 ∨ -b^{40, 28}_1 c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ p_1080 ∨ -b^{40, 28}_0 c in DIMACS: 16130 16131 -16132 1080 -16133 0 16130 16131 -16132 1080 -16134 0 16130 16131 -16132 1080 -16135 0 c 0-1 --> -1 c (-b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ -b^{40, 27}_0 ∧ -p_1080) -> ( b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ b^{40, 28}_0) c in CNF: c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ p_1080 ∨ b^{40, 28}_2 c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ p_1080 ∨ -b^{40, 28}_1 c b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ p_1080 ∨ b^{40, 28}_0 c in DIMACS: 16130 16131 16132 1080 16133 0 16130 16131 16132 1080 -16134 0 16130 16131 16132 1080 16135 0 c -1-1 --> -2 c ( b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ b^{40, 27}_0 ∧ -p_1080) -> ( b^{40, 28}_2 ∧ b^{40, 28}_1 ∧ -b^{40, 28}_0) c in CNF: c -b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ p_1080 ∨ b^{40, 28}_2 c -b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ p_1080 ∨ b^{40, 28}_1 c -b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ p_1080 ∨ -b^{40, 28}_0 c in DIMACS: -16130 16131 -16132 1080 16133 0 -16130 16131 -16132 1080 16134 0 -16130 16131 -16132 1080 -16135 0 c -2-1 --> break c ( b^{40, 27}_2 ∧ b^{40, 27}_1 ∧ -b^{40, 27}_0 ∧ -p_1080) -> break c in CNF: c -b^{40, 27}_2 ∨ -b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ p_1080 ∨ break c in DIMACS: -16130 -16131 16132 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 27}_2 ∧ -b^{40, 27}_1 ∧ -b^{40, 27}_0 ∧ true) c in CNF: c -b^{40, 27}_2 ∨ b^{40, 27}_1 ∨ b^{40, 27}_0 ∨ false c in DIMACS: -16130 16131 16132 0 c 3 does not represent an automaton state. c -(-b^{40, 27}_2 ∧ b^{40, 27}_1 ∧ b^{40, 27}_0 ∧ true) c in CNF: c b^{40, 27}_2 ∨ -b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ false c in DIMACS: 16130 -16131 -16132 0 c -3 does not represent an automaton state. c -( b^{40, 27}_2 ∧ b^{40, 27}_1 ∧ b^{40, 27}_0 ∧ true) c in CNF: c -b^{40, 27}_2 ∨ -b^{40, 27}_1 ∨ -b^{40, 27}_0 ∨ false c in DIMACS: -16130 -16131 -16132 0 c i = 28 c -2+1 --> -1 c ( b^{40, 28}_2 ∧ b^{40, 28}_1 ∧ -b^{40, 28}_0 ∧ p_1120) -> ( b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ b^{40, 29}_0) c in CNF: c -b^{40, 28}_2 ∨ -b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ -p_1120 ∨ b^{40, 29}_2 c -b^{40, 28}_2 ∨ -b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ -p_1120 ∨ -b^{40, 29}_1 c -b^{40, 28}_2 ∨ -b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ -p_1120 ∨ b^{40, 29}_0 c in DIMACS: -16133 -16134 16135 -1120 16136 0 -16133 -16134 16135 -1120 -16137 0 -16133 -16134 16135 -1120 16138 0 c -1+1 --> 0 c ( b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ b^{40, 28}_0 ∧ p_1120) -> (-b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ -b^{40, 29}_0) c in CNF: c -b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ -p_1120 ∨ -b^{40, 29}_2 c -b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ -p_1120 ∨ -b^{40, 29}_1 c -b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ -p_1120 ∨ -b^{40, 29}_0 c in DIMACS: -16133 16134 -16135 -1120 -16136 0 -16133 16134 -16135 -1120 -16137 0 -16133 16134 -16135 -1120 -16138 0 c 0+1 --> 1 c (-b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ -b^{40, 28}_0 ∧ p_1120) -> (-b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ b^{40, 29}_0) c in CNF: c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ -p_1120 ∨ -b^{40, 29}_2 c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ -p_1120 ∨ -b^{40, 29}_1 c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ -p_1120 ∨ b^{40, 29}_0 c in DIMACS: 16133 16134 16135 -1120 -16136 0 16133 16134 16135 -1120 -16137 0 16133 16134 16135 -1120 16138 0 c 1+1 --> 2 c (-b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ b^{40, 28}_0 ∧ p_1120) -> (-b^{40, 29}_2 ∧ b^{40, 29}_1 ∧ -b^{40, 29}_0) c in CNF: c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ -p_1120 ∨ -b^{40, 29}_2 c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ -p_1120 ∨ b^{40, 29}_1 c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ -p_1120 ∨ -b^{40, 29}_0 c in DIMACS: 16133 16134 -16135 -1120 -16136 0 16133 16134 -16135 -1120 16137 0 16133 16134 -16135 -1120 -16138 0 c 2+1 --> break c (-b^{40, 28}_2 ∧ b^{40, 28}_1 ∧ -b^{40, 28}_0 ∧ p_1120) -> break c in CNF: c b^{40, 28}_2 ∨ -b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ -p_1120 ∨ break c in DIMACS: 16133 -16134 16135 -1120 1162 0 c 2-1 --> 1 c (-b^{40, 28}_2 ∧ b^{40, 28}_1 ∧ -b^{40, 28}_0 ∧ -p_1120) -> (-b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ b^{40, 29}_0) c in CNF: c b^{40, 28}_2 ∨ -b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ p_1120 ∨ -b^{40, 29}_2 c b^{40, 28}_2 ∨ -b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ p_1120 ∨ -b^{40, 29}_1 c b^{40, 28}_2 ∨ -b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ p_1120 ∨ b^{40, 29}_0 c in DIMACS: 16133 -16134 16135 1120 -16136 0 16133 -16134 16135 1120 -16137 0 16133 -16134 16135 1120 16138 0 c 1-1 --> 0 c (-b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ b^{40, 28}_0 ∧ -p_1120) -> (-b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ -b^{40, 29}_0) c in CNF: c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ p_1120 ∨ -b^{40, 29}_2 c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ p_1120 ∨ -b^{40, 29}_1 c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ p_1120 ∨ -b^{40, 29}_0 c in DIMACS: 16133 16134 -16135 1120 -16136 0 16133 16134 -16135 1120 -16137 0 16133 16134 -16135 1120 -16138 0 c 0-1 --> -1 c (-b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ -b^{40, 28}_0 ∧ -p_1120) -> ( b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ b^{40, 29}_0) c in CNF: c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ p_1120 ∨ b^{40, 29}_2 c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ p_1120 ∨ -b^{40, 29}_1 c b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ p_1120 ∨ b^{40, 29}_0 c in DIMACS: 16133 16134 16135 1120 16136 0 16133 16134 16135 1120 -16137 0 16133 16134 16135 1120 16138 0 c -1-1 --> -2 c ( b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ b^{40, 28}_0 ∧ -p_1120) -> ( b^{40, 29}_2 ∧ b^{40, 29}_1 ∧ -b^{40, 29}_0) c in CNF: c -b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ p_1120 ∨ b^{40, 29}_2 c -b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ p_1120 ∨ b^{40, 29}_1 c -b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ p_1120 ∨ -b^{40, 29}_0 c in DIMACS: -16133 16134 -16135 1120 16136 0 -16133 16134 -16135 1120 16137 0 -16133 16134 -16135 1120 -16138 0 c -2-1 --> break c ( b^{40, 28}_2 ∧ b^{40, 28}_1 ∧ -b^{40, 28}_0 ∧ -p_1120) -> break c in CNF: c -b^{40, 28}_2 ∨ -b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ p_1120 ∨ break c in DIMACS: -16133 -16134 16135 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 28}_2 ∧ -b^{40, 28}_1 ∧ -b^{40, 28}_0 ∧ true) c in CNF: c -b^{40, 28}_2 ∨ b^{40, 28}_1 ∨ b^{40, 28}_0 ∨ false c in DIMACS: -16133 16134 16135 0 c 3 does not represent an automaton state. c -(-b^{40, 28}_2 ∧ b^{40, 28}_1 ∧ b^{40, 28}_0 ∧ true) c in CNF: c b^{40, 28}_2 ∨ -b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ false c in DIMACS: 16133 -16134 -16135 0 c -3 does not represent an automaton state. c -( b^{40, 28}_2 ∧ b^{40, 28}_1 ∧ b^{40, 28}_0 ∧ true) c in CNF: c -b^{40, 28}_2 ∨ -b^{40, 28}_1 ∨ -b^{40, 28}_0 ∨ false c in DIMACS: -16133 -16134 -16135 0 c i = 29 c -2+1 --> -1 c ( b^{40, 29}_2 ∧ b^{40, 29}_1 ∧ -b^{40, 29}_0 ∧ p_1160) -> ( b^{40, 30}_2 ∧ -b^{40, 30}_1 ∧ b^{40, 30}_0) c in CNF: c -b^{40, 29}_2 ∨ -b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ -p_1160 ∨ b^{40, 30}_2 c -b^{40, 29}_2 ∨ -b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ -p_1160 ∨ -b^{40, 30}_1 c -b^{40, 29}_2 ∨ -b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ -p_1160 ∨ b^{40, 30}_0 c in DIMACS: -16136 -16137 16138 -1160 16139 0 -16136 -16137 16138 -1160 -16140 0 -16136 -16137 16138 -1160 16141 0 c -1+1 --> 0 c ( b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ b^{40, 29}_0 ∧ p_1160) -> (-b^{40, 30}_2 ∧ -b^{40, 30}_1 ∧ -b^{40, 30}_0) c in CNF: c -b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ -p_1160 ∨ -b^{40, 30}_2 c -b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ -p_1160 ∨ -b^{40, 30}_1 c -b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ -p_1160 ∨ -b^{40, 30}_0 c in DIMACS: -16136 16137 -16138 -1160 -16139 0 -16136 16137 -16138 -1160 -16140 0 -16136 16137 -16138 -1160 -16141 0 c 0+1 --> 1 c (-b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ -b^{40, 29}_0 ∧ p_1160) -> (-b^{40, 30}_2 ∧ -b^{40, 30}_1 ∧ b^{40, 30}_0) c in CNF: c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ -p_1160 ∨ -b^{40, 30}_2 c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ -p_1160 ∨ -b^{40, 30}_1 c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ -p_1160 ∨ b^{40, 30}_0 c in DIMACS: 16136 16137 16138 -1160 -16139 0 16136 16137 16138 -1160 -16140 0 16136 16137 16138 -1160 16141 0 c 1+1 --> 2 c (-b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ b^{40, 29}_0 ∧ p_1160) -> (-b^{40, 30}_2 ∧ b^{40, 30}_1 ∧ -b^{40, 30}_0) c in CNF: c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ -p_1160 ∨ -b^{40, 30}_2 c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ -p_1160 ∨ b^{40, 30}_1 c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ -p_1160 ∨ -b^{40, 30}_0 c in DIMACS: 16136 16137 -16138 -1160 -16139 0 16136 16137 -16138 -1160 16140 0 16136 16137 -16138 -1160 -16141 0 c 2+1 --> break c (-b^{40, 29}_2 ∧ b^{40, 29}_1 ∧ -b^{40, 29}_0 ∧ p_1160) -> break c in CNF: c b^{40, 29}_2 ∨ -b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ -p_1160 ∨ break c in DIMACS: 16136 -16137 16138 -1160 1162 0 c 2-1 --> 1 c (-b^{40, 29}_2 ∧ b^{40, 29}_1 ∧ -b^{40, 29}_0 ∧ -p_1160) -> (-b^{40, 30}_2 ∧ -b^{40, 30}_1 ∧ b^{40, 30}_0) c in CNF: c b^{40, 29}_2 ∨ -b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ p_1160 ∨ -b^{40, 30}_2 c b^{40, 29}_2 ∨ -b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ p_1160 ∨ -b^{40, 30}_1 c b^{40, 29}_2 ∨ -b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ p_1160 ∨ b^{40, 30}_0 c in DIMACS: 16136 -16137 16138 1160 -16139 0 16136 -16137 16138 1160 -16140 0 16136 -16137 16138 1160 16141 0 c 1-1 --> 0 c (-b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ b^{40, 29}_0 ∧ -p_1160) -> (-b^{40, 30}_2 ∧ -b^{40, 30}_1 ∧ -b^{40, 30}_0) c in CNF: c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ p_1160 ∨ -b^{40, 30}_2 c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ p_1160 ∨ -b^{40, 30}_1 c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ p_1160 ∨ -b^{40, 30}_0 c in DIMACS: 16136 16137 -16138 1160 -16139 0 16136 16137 -16138 1160 -16140 0 16136 16137 -16138 1160 -16141 0 c 0-1 --> -1 c (-b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ -b^{40, 29}_0 ∧ -p_1160) -> ( b^{40, 30}_2 ∧ -b^{40, 30}_1 ∧ b^{40, 30}_0) c in CNF: c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ p_1160 ∨ b^{40, 30}_2 c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ p_1160 ∨ -b^{40, 30}_1 c b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ p_1160 ∨ b^{40, 30}_0 c in DIMACS: 16136 16137 16138 1160 16139 0 16136 16137 16138 1160 -16140 0 16136 16137 16138 1160 16141 0 c -1-1 --> -2 c ( b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ b^{40, 29}_0 ∧ -p_1160) -> ( b^{40, 30}_2 ∧ b^{40, 30}_1 ∧ -b^{40, 30}_0) c in CNF: c -b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ p_1160 ∨ b^{40, 30}_2 c -b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ p_1160 ∨ b^{40, 30}_1 c -b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ p_1160 ∨ -b^{40, 30}_0 c in DIMACS: -16136 16137 -16138 1160 16139 0 -16136 16137 -16138 1160 16140 0 -16136 16137 -16138 1160 -16141 0 c -2-1 --> break c ( b^{40, 29}_2 ∧ b^{40, 29}_1 ∧ -b^{40, 29}_0 ∧ -p_1160) -> break c in CNF: c -b^{40, 29}_2 ∨ -b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ p_1160 ∨ break c in DIMACS: -16136 -16137 16138 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{40, 29}_2 ∧ -b^{40, 29}_1 ∧ -b^{40, 29}_0 ∧ true) c in CNF: c -b^{40, 29}_2 ∨ b^{40, 29}_1 ∨ b^{40, 29}_0 ∨ false c in DIMACS: -16136 16137 16138 0 c 3 does not represent an automaton state. c -(-b^{40, 29}_2 ∧ b^{40, 29}_1 ∧ b^{40, 29}_0 ∧ true) c in CNF: c b^{40, 29}_2 ∨ -b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ false c in DIMACS: 16136 -16137 -16138 0 c -3 does not represent an automaton state. c -( b^{40, 29}_2 ∧ b^{40, 29}_1 ∧ b^{40, 29}_0 ∧ true) c in CNF: c -b^{40, 29}_2 ∨ -b^{40, 29}_1 ∨ -b^{40, 29}_0 ∨ false c in DIMACS: -16136 -16137 -16138 0 c INIT for k = 41 c -b^{41, 1}_2 c -b^{41, 1}_1 c -b^{41, 1}_0 c in DIMACS: -16142 0 -16143 0 -16144 0 c Transitions for k = 41 c i = 1 c -2+1 --> -1 c ( b^{41, 1}_2 ∧ b^{41, 1}_1 ∧ -b^{41, 1}_0 ∧ p_41) -> ( b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ b^{41, 2}_0) c in CNF: c -b^{41, 1}_2 ∨ -b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ -p_41 ∨ b^{41, 2}_2 c -b^{41, 1}_2 ∨ -b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ -p_41 ∨ -b^{41, 2}_1 c -b^{41, 1}_2 ∨ -b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ -p_41 ∨ b^{41, 2}_0 c in DIMACS: -16142 -16143 16144 -41 16145 0 -16142 -16143 16144 -41 -16146 0 -16142 -16143 16144 -41 16147 0 c -1+1 --> 0 c ( b^{41, 1}_2 ∧ -b^{41, 1}_1 ∧ b^{41, 1}_0 ∧ p_41) -> (-b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ -b^{41, 2}_0) c in CNF: c -b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ -p_41 ∨ -b^{41, 2}_2 c -b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ -p_41 ∨ -b^{41, 2}_1 c -b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ -p_41 ∨ -b^{41, 2}_0 c in DIMACS: -16142 16143 -16144 -41 -16145 0 -16142 16143 -16144 -41 -16146 0 -16142 16143 -16144 -41 -16147 0 c 0+1 --> 1 c (-b^{41, 1}_2 ∧ -b^{41, 1}_1 ∧ -b^{41, 1}_0 ∧ p_41) -> (-b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ b^{41, 2}_0) c in CNF: c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ -p_41 ∨ -b^{41, 2}_2 c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ -p_41 ∨ -b^{41, 2}_1 c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ -p_41 ∨ b^{41, 2}_0 c in DIMACS: 16142 16143 16144 -41 -16145 0 16142 16143 16144 -41 -16146 0 16142 16143 16144 -41 16147 0 c 1+1 --> 2 c (-b^{41, 1}_2 ∧ -b^{41, 1}_1 ∧ b^{41, 1}_0 ∧ p_41) -> (-b^{41, 2}_2 ∧ b^{41, 2}_1 ∧ -b^{41, 2}_0) c in CNF: c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ -p_41 ∨ -b^{41, 2}_2 c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ -p_41 ∨ b^{41, 2}_1 c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ -p_41 ∨ -b^{41, 2}_0 c in DIMACS: 16142 16143 -16144 -41 -16145 0 16142 16143 -16144 -41 16146 0 16142 16143 -16144 -41 -16147 0 c 2+1 --> break c (-b^{41, 1}_2 ∧ b^{41, 1}_1 ∧ -b^{41, 1}_0 ∧ p_41) -> break c in CNF: c b^{41, 1}_2 ∨ -b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ -p_41 ∨ break c in DIMACS: 16142 -16143 16144 -41 1162 0 c 2-1 --> 1 c (-b^{41, 1}_2 ∧ b^{41, 1}_1 ∧ -b^{41, 1}_0 ∧ -p_41) -> (-b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ b^{41, 2}_0) c in CNF: c b^{41, 1}_2 ∨ -b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ p_41 ∨ -b^{41, 2}_2 c b^{41, 1}_2 ∨ -b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ p_41 ∨ -b^{41, 2}_1 c b^{41, 1}_2 ∨ -b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ p_41 ∨ b^{41, 2}_0 c in DIMACS: 16142 -16143 16144 41 -16145 0 16142 -16143 16144 41 -16146 0 16142 -16143 16144 41 16147 0 c 1-1 --> 0 c (-b^{41, 1}_2 ∧ -b^{41, 1}_1 ∧ b^{41, 1}_0 ∧ -p_41) -> (-b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ -b^{41, 2}_0) c in CNF: c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ p_41 ∨ -b^{41, 2}_2 c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ p_41 ∨ -b^{41, 2}_1 c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ p_41 ∨ -b^{41, 2}_0 c in DIMACS: 16142 16143 -16144 41 -16145 0 16142 16143 -16144 41 -16146 0 16142 16143 -16144 41 -16147 0 c 0-1 --> -1 c (-b^{41, 1}_2 ∧ -b^{41, 1}_1 ∧ -b^{41, 1}_0 ∧ -p_41) -> ( b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ b^{41, 2}_0) c in CNF: c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ p_41 ∨ b^{41, 2}_2 c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ p_41 ∨ -b^{41, 2}_1 c b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ p_41 ∨ b^{41, 2}_0 c in DIMACS: 16142 16143 16144 41 16145 0 16142 16143 16144 41 -16146 0 16142 16143 16144 41 16147 0 c -1-1 --> -2 c ( b^{41, 1}_2 ∧ -b^{41, 1}_1 ∧ b^{41, 1}_0 ∧ -p_41) -> ( b^{41, 2}_2 ∧ b^{41, 2}_1 ∧ -b^{41, 2}_0) c in CNF: c -b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ p_41 ∨ b^{41, 2}_2 c -b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ p_41 ∨ b^{41, 2}_1 c -b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ p_41 ∨ -b^{41, 2}_0 c in DIMACS: -16142 16143 -16144 41 16145 0 -16142 16143 -16144 41 16146 0 -16142 16143 -16144 41 -16147 0 c -2-1 --> break c ( b^{41, 1}_2 ∧ b^{41, 1}_1 ∧ -b^{41, 1}_0 ∧ -p_41) -> break c in CNF: c -b^{41, 1}_2 ∨ -b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ p_41 ∨ break c in DIMACS: -16142 -16143 16144 41 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 1}_2 ∧ -b^{41, 1}_1 ∧ -b^{41, 1}_0 ∧ true) c in CNF: c -b^{41, 1}_2 ∨ b^{41, 1}_1 ∨ b^{41, 1}_0 ∨ false c in DIMACS: -16142 16143 16144 0 c 3 does not represent an automaton state. c -(-b^{41, 1}_2 ∧ b^{41, 1}_1 ∧ b^{41, 1}_0 ∧ true) c in CNF: c b^{41, 1}_2 ∨ -b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ false c in DIMACS: 16142 -16143 -16144 0 c -3 does not represent an automaton state. c -( b^{41, 1}_2 ∧ b^{41, 1}_1 ∧ b^{41, 1}_0 ∧ true) c in CNF: c -b^{41, 1}_2 ∨ -b^{41, 1}_1 ∨ -b^{41, 1}_0 ∨ false c in DIMACS: -16142 -16143 -16144 0 c i = 2 c -2+1 --> -1 c ( b^{41, 2}_2 ∧ b^{41, 2}_1 ∧ -b^{41, 2}_0 ∧ p_82) -> ( b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ b^{41, 3}_0) c in CNF: c -b^{41, 2}_2 ∨ -b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ -p_82 ∨ b^{41, 3}_2 c -b^{41, 2}_2 ∨ -b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ -p_82 ∨ -b^{41, 3}_1 c -b^{41, 2}_2 ∨ -b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ -p_82 ∨ b^{41, 3}_0 c in DIMACS: -16145 -16146 16147 -82 16148 0 -16145 -16146 16147 -82 -16149 0 -16145 -16146 16147 -82 16150 0 c -1+1 --> 0 c ( b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ b^{41, 2}_0 ∧ p_82) -> (-b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ -b^{41, 3}_0) c in CNF: c -b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ -p_82 ∨ -b^{41, 3}_2 c -b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ -p_82 ∨ -b^{41, 3}_1 c -b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ -p_82 ∨ -b^{41, 3}_0 c in DIMACS: -16145 16146 -16147 -82 -16148 0 -16145 16146 -16147 -82 -16149 0 -16145 16146 -16147 -82 -16150 0 c 0+1 --> 1 c (-b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ -b^{41, 2}_0 ∧ p_82) -> (-b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ b^{41, 3}_0) c in CNF: c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ -p_82 ∨ -b^{41, 3}_2 c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ -p_82 ∨ -b^{41, 3}_1 c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ -p_82 ∨ b^{41, 3}_0 c in DIMACS: 16145 16146 16147 -82 -16148 0 16145 16146 16147 -82 -16149 0 16145 16146 16147 -82 16150 0 c 1+1 --> 2 c (-b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ b^{41, 2}_0 ∧ p_82) -> (-b^{41, 3}_2 ∧ b^{41, 3}_1 ∧ -b^{41, 3}_0) c in CNF: c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ -p_82 ∨ -b^{41, 3}_2 c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ -p_82 ∨ b^{41, 3}_1 c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ -p_82 ∨ -b^{41, 3}_0 c in DIMACS: 16145 16146 -16147 -82 -16148 0 16145 16146 -16147 -82 16149 0 16145 16146 -16147 -82 -16150 0 c 2+1 --> break c (-b^{41, 2}_2 ∧ b^{41, 2}_1 ∧ -b^{41, 2}_0 ∧ p_82) -> break c in CNF: c b^{41, 2}_2 ∨ -b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ -p_82 ∨ break c in DIMACS: 16145 -16146 16147 -82 1162 0 c 2-1 --> 1 c (-b^{41, 2}_2 ∧ b^{41, 2}_1 ∧ -b^{41, 2}_0 ∧ -p_82) -> (-b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ b^{41, 3}_0) c in CNF: c b^{41, 2}_2 ∨ -b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ p_82 ∨ -b^{41, 3}_2 c b^{41, 2}_2 ∨ -b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ p_82 ∨ -b^{41, 3}_1 c b^{41, 2}_2 ∨ -b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ p_82 ∨ b^{41, 3}_0 c in DIMACS: 16145 -16146 16147 82 -16148 0 16145 -16146 16147 82 -16149 0 16145 -16146 16147 82 16150 0 c 1-1 --> 0 c (-b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ b^{41, 2}_0 ∧ -p_82) -> (-b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ -b^{41, 3}_0) c in CNF: c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ p_82 ∨ -b^{41, 3}_2 c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ p_82 ∨ -b^{41, 3}_1 c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ p_82 ∨ -b^{41, 3}_0 c in DIMACS: 16145 16146 -16147 82 -16148 0 16145 16146 -16147 82 -16149 0 16145 16146 -16147 82 -16150 0 c 0-1 --> -1 c (-b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ -b^{41, 2}_0 ∧ -p_82) -> ( b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ b^{41, 3}_0) c in CNF: c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ p_82 ∨ b^{41, 3}_2 c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ p_82 ∨ -b^{41, 3}_1 c b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ p_82 ∨ b^{41, 3}_0 c in DIMACS: 16145 16146 16147 82 16148 0 16145 16146 16147 82 -16149 0 16145 16146 16147 82 16150 0 c -1-1 --> -2 c ( b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ b^{41, 2}_0 ∧ -p_82) -> ( b^{41, 3}_2 ∧ b^{41, 3}_1 ∧ -b^{41, 3}_0) c in CNF: c -b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ p_82 ∨ b^{41, 3}_2 c -b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ p_82 ∨ b^{41, 3}_1 c -b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ p_82 ∨ -b^{41, 3}_0 c in DIMACS: -16145 16146 -16147 82 16148 0 -16145 16146 -16147 82 16149 0 -16145 16146 -16147 82 -16150 0 c -2-1 --> break c ( b^{41, 2}_2 ∧ b^{41, 2}_1 ∧ -b^{41, 2}_0 ∧ -p_82) -> break c in CNF: c -b^{41, 2}_2 ∨ -b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ p_82 ∨ break c in DIMACS: -16145 -16146 16147 82 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 2}_2 ∧ -b^{41, 2}_1 ∧ -b^{41, 2}_0 ∧ true) c in CNF: c -b^{41, 2}_2 ∨ b^{41, 2}_1 ∨ b^{41, 2}_0 ∨ false c in DIMACS: -16145 16146 16147 0 c 3 does not represent an automaton state. c -(-b^{41, 2}_2 ∧ b^{41, 2}_1 ∧ b^{41, 2}_0 ∧ true) c in CNF: c b^{41, 2}_2 ∨ -b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ false c in DIMACS: 16145 -16146 -16147 0 c -3 does not represent an automaton state. c -( b^{41, 2}_2 ∧ b^{41, 2}_1 ∧ b^{41, 2}_0 ∧ true) c in CNF: c -b^{41, 2}_2 ∨ -b^{41, 2}_1 ∨ -b^{41, 2}_0 ∨ false c in DIMACS: -16145 -16146 -16147 0 c i = 3 c -2+1 --> -1 c ( b^{41, 3}_2 ∧ b^{41, 3}_1 ∧ -b^{41, 3}_0 ∧ p_123) -> ( b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ b^{41, 4}_0) c in CNF: c -b^{41, 3}_2 ∨ -b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ -p_123 ∨ b^{41, 4}_2 c -b^{41, 3}_2 ∨ -b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ -p_123 ∨ -b^{41, 4}_1 c -b^{41, 3}_2 ∨ -b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ -p_123 ∨ b^{41, 4}_0 c in DIMACS: -16148 -16149 16150 -123 16151 0 -16148 -16149 16150 -123 -16152 0 -16148 -16149 16150 -123 16153 0 c -1+1 --> 0 c ( b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ b^{41, 3}_0 ∧ p_123) -> (-b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ -b^{41, 4}_0) c in CNF: c -b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ -p_123 ∨ -b^{41, 4}_2 c -b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ -p_123 ∨ -b^{41, 4}_1 c -b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ -p_123 ∨ -b^{41, 4}_0 c in DIMACS: -16148 16149 -16150 -123 -16151 0 -16148 16149 -16150 -123 -16152 0 -16148 16149 -16150 -123 -16153 0 c 0+1 --> 1 c (-b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ -b^{41, 3}_0 ∧ p_123) -> (-b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ b^{41, 4}_0) c in CNF: c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ -p_123 ∨ -b^{41, 4}_2 c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ -p_123 ∨ -b^{41, 4}_1 c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ -p_123 ∨ b^{41, 4}_0 c in DIMACS: 16148 16149 16150 -123 -16151 0 16148 16149 16150 -123 -16152 0 16148 16149 16150 -123 16153 0 c 1+1 --> 2 c (-b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ b^{41, 3}_0 ∧ p_123) -> (-b^{41, 4}_2 ∧ b^{41, 4}_1 ∧ -b^{41, 4}_0) c in CNF: c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ -p_123 ∨ -b^{41, 4}_2 c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ -p_123 ∨ b^{41, 4}_1 c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ -p_123 ∨ -b^{41, 4}_0 c in DIMACS: 16148 16149 -16150 -123 -16151 0 16148 16149 -16150 -123 16152 0 16148 16149 -16150 -123 -16153 0 c 2+1 --> break c (-b^{41, 3}_2 ∧ b^{41, 3}_1 ∧ -b^{41, 3}_0 ∧ p_123) -> break c in CNF: c b^{41, 3}_2 ∨ -b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ -p_123 ∨ break c in DIMACS: 16148 -16149 16150 -123 1162 0 c 2-1 --> 1 c (-b^{41, 3}_2 ∧ b^{41, 3}_1 ∧ -b^{41, 3}_0 ∧ -p_123) -> (-b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ b^{41, 4}_0) c in CNF: c b^{41, 3}_2 ∨ -b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ p_123 ∨ -b^{41, 4}_2 c b^{41, 3}_2 ∨ -b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ p_123 ∨ -b^{41, 4}_1 c b^{41, 3}_2 ∨ -b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ p_123 ∨ b^{41, 4}_0 c in DIMACS: 16148 -16149 16150 123 -16151 0 16148 -16149 16150 123 -16152 0 16148 -16149 16150 123 16153 0 c 1-1 --> 0 c (-b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ b^{41, 3}_0 ∧ -p_123) -> (-b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ -b^{41, 4}_0) c in CNF: c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ p_123 ∨ -b^{41, 4}_2 c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ p_123 ∨ -b^{41, 4}_1 c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ p_123 ∨ -b^{41, 4}_0 c in DIMACS: 16148 16149 -16150 123 -16151 0 16148 16149 -16150 123 -16152 0 16148 16149 -16150 123 -16153 0 c 0-1 --> -1 c (-b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ -b^{41, 3}_0 ∧ -p_123) -> ( b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ b^{41, 4}_0) c in CNF: c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ p_123 ∨ b^{41, 4}_2 c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ p_123 ∨ -b^{41, 4}_1 c b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ p_123 ∨ b^{41, 4}_0 c in DIMACS: 16148 16149 16150 123 16151 0 16148 16149 16150 123 -16152 0 16148 16149 16150 123 16153 0 c -1-1 --> -2 c ( b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ b^{41, 3}_0 ∧ -p_123) -> ( b^{41, 4}_2 ∧ b^{41, 4}_1 ∧ -b^{41, 4}_0) c in CNF: c -b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ p_123 ∨ b^{41, 4}_2 c -b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ p_123 ∨ b^{41, 4}_1 c -b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ p_123 ∨ -b^{41, 4}_0 c in DIMACS: -16148 16149 -16150 123 16151 0 -16148 16149 -16150 123 16152 0 -16148 16149 -16150 123 -16153 0 c -2-1 --> break c ( b^{41, 3}_2 ∧ b^{41, 3}_1 ∧ -b^{41, 3}_0 ∧ -p_123) -> break c in CNF: c -b^{41, 3}_2 ∨ -b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ p_123 ∨ break c in DIMACS: -16148 -16149 16150 123 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 3}_2 ∧ -b^{41, 3}_1 ∧ -b^{41, 3}_0 ∧ true) c in CNF: c -b^{41, 3}_2 ∨ b^{41, 3}_1 ∨ b^{41, 3}_0 ∨ false c in DIMACS: -16148 16149 16150 0 c 3 does not represent an automaton state. c -(-b^{41, 3}_2 ∧ b^{41, 3}_1 ∧ b^{41, 3}_0 ∧ true) c in CNF: c b^{41, 3}_2 ∨ -b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ false c in DIMACS: 16148 -16149 -16150 0 c -3 does not represent an automaton state. c -( b^{41, 3}_2 ∧ b^{41, 3}_1 ∧ b^{41, 3}_0 ∧ true) c in CNF: c -b^{41, 3}_2 ∨ -b^{41, 3}_1 ∨ -b^{41, 3}_0 ∨ false c in DIMACS: -16148 -16149 -16150 0 c i = 4 c -2+1 --> -1 c ( b^{41, 4}_2 ∧ b^{41, 4}_1 ∧ -b^{41, 4}_0 ∧ p_164) -> ( b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ b^{41, 5}_0) c in CNF: c -b^{41, 4}_2 ∨ -b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ -p_164 ∨ b^{41, 5}_2 c -b^{41, 4}_2 ∨ -b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ -p_164 ∨ -b^{41, 5}_1 c -b^{41, 4}_2 ∨ -b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ -p_164 ∨ b^{41, 5}_0 c in DIMACS: -16151 -16152 16153 -164 16154 0 -16151 -16152 16153 -164 -16155 0 -16151 -16152 16153 -164 16156 0 c -1+1 --> 0 c ( b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ b^{41, 4}_0 ∧ p_164) -> (-b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ -b^{41, 5}_0) c in CNF: c -b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ -p_164 ∨ -b^{41, 5}_2 c -b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ -p_164 ∨ -b^{41, 5}_1 c -b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ -p_164 ∨ -b^{41, 5}_0 c in DIMACS: -16151 16152 -16153 -164 -16154 0 -16151 16152 -16153 -164 -16155 0 -16151 16152 -16153 -164 -16156 0 c 0+1 --> 1 c (-b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ -b^{41, 4}_0 ∧ p_164) -> (-b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ b^{41, 5}_0) c in CNF: c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ -p_164 ∨ -b^{41, 5}_2 c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ -p_164 ∨ -b^{41, 5}_1 c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ -p_164 ∨ b^{41, 5}_0 c in DIMACS: 16151 16152 16153 -164 -16154 0 16151 16152 16153 -164 -16155 0 16151 16152 16153 -164 16156 0 c 1+1 --> 2 c (-b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ b^{41, 4}_0 ∧ p_164) -> (-b^{41, 5}_2 ∧ b^{41, 5}_1 ∧ -b^{41, 5}_0) c in CNF: c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ -p_164 ∨ -b^{41, 5}_2 c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ -p_164 ∨ b^{41, 5}_1 c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ -p_164 ∨ -b^{41, 5}_0 c in DIMACS: 16151 16152 -16153 -164 -16154 0 16151 16152 -16153 -164 16155 0 16151 16152 -16153 -164 -16156 0 c 2+1 --> break c (-b^{41, 4}_2 ∧ b^{41, 4}_1 ∧ -b^{41, 4}_0 ∧ p_164) -> break c in CNF: c b^{41, 4}_2 ∨ -b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ -p_164 ∨ break c in DIMACS: 16151 -16152 16153 -164 1162 0 c 2-1 --> 1 c (-b^{41, 4}_2 ∧ b^{41, 4}_1 ∧ -b^{41, 4}_0 ∧ -p_164) -> (-b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ b^{41, 5}_0) c in CNF: c b^{41, 4}_2 ∨ -b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ p_164 ∨ -b^{41, 5}_2 c b^{41, 4}_2 ∨ -b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ p_164 ∨ -b^{41, 5}_1 c b^{41, 4}_2 ∨ -b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ p_164 ∨ b^{41, 5}_0 c in DIMACS: 16151 -16152 16153 164 -16154 0 16151 -16152 16153 164 -16155 0 16151 -16152 16153 164 16156 0 c 1-1 --> 0 c (-b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ b^{41, 4}_0 ∧ -p_164) -> (-b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ -b^{41, 5}_0) c in CNF: c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ p_164 ∨ -b^{41, 5}_2 c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ p_164 ∨ -b^{41, 5}_1 c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ p_164 ∨ -b^{41, 5}_0 c in DIMACS: 16151 16152 -16153 164 -16154 0 16151 16152 -16153 164 -16155 0 16151 16152 -16153 164 -16156 0 c 0-1 --> -1 c (-b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ -b^{41, 4}_0 ∧ -p_164) -> ( b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ b^{41, 5}_0) c in CNF: c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ p_164 ∨ b^{41, 5}_2 c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ p_164 ∨ -b^{41, 5}_1 c b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ p_164 ∨ b^{41, 5}_0 c in DIMACS: 16151 16152 16153 164 16154 0 16151 16152 16153 164 -16155 0 16151 16152 16153 164 16156 0 c -1-1 --> -2 c ( b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ b^{41, 4}_0 ∧ -p_164) -> ( b^{41, 5}_2 ∧ b^{41, 5}_1 ∧ -b^{41, 5}_0) c in CNF: c -b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ p_164 ∨ b^{41, 5}_2 c -b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ p_164 ∨ b^{41, 5}_1 c -b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ p_164 ∨ -b^{41, 5}_0 c in DIMACS: -16151 16152 -16153 164 16154 0 -16151 16152 -16153 164 16155 0 -16151 16152 -16153 164 -16156 0 c -2-1 --> break c ( b^{41, 4}_2 ∧ b^{41, 4}_1 ∧ -b^{41, 4}_0 ∧ -p_164) -> break c in CNF: c -b^{41, 4}_2 ∨ -b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ p_164 ∨ break c in DIMACS: -16151 -16152 16153 164 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 4}_2 ∧ -b^{41, 4}_1 ∧ -b^{41, 4}_0 ∧ true) c in CNF: c -b^{41, 4}_2 ∨ b^{41, 4}_1 ∨ b^{41, 4}_0 ∨ false c in DIMACS: -16151 16152 16153 0 c 3 does not represent an automaton state. c -(-b^{41, 4}_2 ∧ b^{41, 4}_1 ∧ b^{41, 4}_0 ∧ true) c in CNF: c b^{41, 4}_2 ∨ -b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ false c in DIMACS: 16151 -16152 -16153 0 c -3 does not represent an automaton state. c -( b^{41, 4}_2 ∧ b^{41, 4}_1 ∧ b^{41, 4}_0 ∧ true) c in CNF: c -b^{41, 4}_2 ∨ -b^{41, 4}_1 ∨ -b^{41, 4}_0 ∨ false c in DIMACS: -16151 -16152 -16153 0 c i = 5 c -2+1 --> -1 c ( b^{41, 5}_2 ∧ b^{41, 5}_1 ∧ -b^{41, 5}_0 ∧ p_205) -> ( b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ b^{41, 6}_0) c in CNF: c -b^{41, 5}_2 ∨ -b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ -p_205 ∨ b^{41, 6}_2 c -b^{41, 5}_2 ∨ -b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ -p_205 ∨ -b^{41, 6}_1 c -b^{41, 5}_2 ∨ -b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ -p_205 ∨ b^{41, 6}_0 c in DIMACS: -16154 -16155 16156 -205 16157 0 -16154 -16155 16156 -205 -16158 0 -16154 -16155 16156 -205 16159 0 c -1+1 --> 0 c ( b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ b^{41, 5}_0 ∧ p_205) -> (-b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ -b^{41, 6}_0) c in CNF: c -b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ -p_205 ∨ -b^{41, 6}_2 c -b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ -p_205 ∨ -b^{41, 6}_1 c -b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ -p_205 ∨ -b^{41, 6}_0 c in DIMACS: -16154 16155 -16156 -205 -16157 0 -16154 16155 -16156 -205 -16158 0 -16154 16155 -16156 -205 -16159 0 c 0+1 --> 1 c (-b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ -b^{41, 5}_0 ∧ p_205) -> (-b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ b^{41, 6}_0) c in CNF: c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ -p_205 ∨ -b^{41, 6}_2 c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ -p_205 ∨ -b^{41, 6}_1 c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ -p_205 ∨ b^{41, 6}_0 c in DIMACS: 16154 16155 16156 -205 -16157 0 16154 16155 16156 -205 -16158 0 16154 16155 16156 -205 16159 0 c 1+1 --> 2 c (-b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ b^{41, 5}_0 ∧ p_205) -> (-b^{41, 6}_2 ∧ b^{41, 6}_1 ∧ -b^{41, 6}_0) c in CNF: c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ -p_205 ∨ -b^{41, 6}_2 c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ -p_205 ∨ b^{41, 6}_1 c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ -p_205 ∨ -b^{41, 6}_0 c in DIMACS: 16154 16155 -16156 -205 -16157 0 16154 16155 -16156 -205 16158 0 16154 16155 -16156 -205 -16159 0 c 2+1 --> break c (-b^{41, 5}_2 ∧ b^{41, 5}_1 ∧ -b^{41, 5}_0 ∧ p_205) -> break c in CNF: c b^{41, 5}_2 ∨ -b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ -p_205 ∨ break c in DIMACS: 16154 -16155 16156 -205 1162 0 c 2-1 --> 1 c (-b^{41, 5}_2 ∧ b^{41, 5}_1 ∧ -b^{41, 5}_0 ∧ -p_205) -> (-b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ b^{41, 6}_0) c in CNF: c b^{41, 5}_2 ∨ -b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ p_205 ∨ -b^{41, 6}_2 c b^{41, 5}_2 ∨ -b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ p_205 ∨ -b^{41, 6}_1 c b^{41, 5}_2 ∨ -b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ p_205 ∨ b^{41, 6}_0 c in DIMACS: 16154 -16155 16156 205 -16157 0 16154 -16155 16156 205 -16158 0 16154 -16155 16156 205 16159 0 c 1-1 --> 0 c (-b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ b^{41, 5}_0 ∧ -p_205) -> (-b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ -b^{41, 6}_0) c in CNF: c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ p_205 ∨ -b^{41, 6}_2 c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ p_205 ∨ -b^{41, 6}_1 c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ p_205 ∨ -b^{41, 6}_0 c in DIMACS: 16154 16155 -16156 205 -16157 0 16154 16155 -16156 205 -16158 0 16154 16155 -16156 205 -16159 0 c 0-1 --> -1 c (-b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ -b^{41, 5}_0 ∧ -p_205) -> ( b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ b^{41, 6}_0) c in CNF: c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ p_205 ∨ b^{41, 6}_2 c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ p_205 ∨ -b^{41, 6}_1 c b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ p_205 ∨ b^{41, 6}_0 c in DIMACS: 16154 16155 16156 205 16157 0 16154 16155 16156 205 -16158 0 16154 16155 16156 205 16159 0 c -1-1 --> -2 c ( b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ b^{41, 5}_0 ∧ -p_205) -> ( b^{41, 6}_2 ∧ b^{41, 6}_1 ∧ -b^{41, 6}_0) c in CNF: c -b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ p_205 ∨ b^{41, 6}_2 c -b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ p_205 ∨ b^{41, 6}_1 c -b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ p_205 ∨ -b^{41, 6}_0 c in DIMACS: -16154 16155 -16156 205 16157 0 -16154 16155 -16156 205 16158 0 -16154 16155 -16156 205 -16159 0 c -2-1 --> break c ( b^{41, 5}_2 ∧ b^{41, 5}_1 ∧ -b^{41, 5}_0 ∧ -p_205) -> break c in CNF: c -b^{41, 5}_2 ∨ -b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ p_205 ∨ break c in DIMACS: -16154 -16155 16156 205 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 5}_2 ∧ -b^{41, 5}_1 ∧ -b^{41, 5}_0 ∧ true) c in CNF: c -b^{41, 5}_2 ∨ b^{41, 5}_1 ∨ b^{41, 5}_0 ∨ false c in DIMACS: -16154 16155 16156 0 c 3 does not represent an automaton state. c -(-b^{41, 5}_2 ∧ b^{41, 5}_1 ∧ b^{41, 5}_0 ∧ true) c in CNF: c b^{41, 5}_2 ∨ -b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ false c in DIMACS: 16154 -16155 -16156 0 c -3 does not represent an automaton state. c -( b^{41, 5}_2 ∧ b^{41, 5}_1 ∧ b^{41, 5}_0 ∧ true) c in CNF: c -b^{41, 5}_2 ∨ -b^{41, 5}_1 ∨ -b^{41, 5}_0 ∨ false c in DIMACS: -16154 -16155 -16156 0 c i = 6 c -2+1 --> -1 c ( b^{41, 6}_2 ∧ b^{41, 6}_1 ∧ -b^{41, 6}_0 ∧ p_246) -> ( b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ b^{41, 7}_0) c in CNF: c -b^{41, 6}_2 ∨ -b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ -p_246 ∨ b^{41, 7}_2 c -b^{41, 6}_2 ∨ -b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ -p_246 ∨ -b^{41, 7}_1 c -b^{41, 6}_2 ∨ -b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ -p_246 ∨ b^{41, 7}_0 c in DIMACS: -16157 -16158 16159 -246 16160 0 -16157 -16158 16159 -246 -16161 0 -16157 -16158 16159 -246 16162 0 c -1+1 --> 0 c ( b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ b^{41, 6}_0 ∧ p_246) -> (-b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ -b^{41, 7}_0) c in CNF: c -b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ -p_246 ∨ -b^{41, 7}_2 c -b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ -p_246 ∨ -b^{41, 7}_1 c -b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ -p_246 ∨ -b^{41, 7}_0 c in DIMACS: -16157 16158 -16159 -246 -16160 0 -16157 16158 -16159 -246 -16161 0 -16157 16158 -16159 -246 -16162 0 c 0+1 --> 1 c (-b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ -b^{41, 6}_0 ∧ p_246) -> (-b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ b^{41, 7}_0) c in CNF: c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ -p_246 ∨ -b^{41, 7}_2 c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ -p_246 ∨ -b^{41, 7}_1 c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ -p_246 ∨ b^{41, 7}_0 c in DIMACS: 16157 16158 16159 -246 -16160 0 16157 16158 16159 -246 -16161 0 16157 16158 16159 -246 16162 0 c 1+1 --> 2 c (-b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ b^{41, 6}_0 ∧ p_246) -> (-b^{41, 7}_2 ∧ b^{41, 7}_1 ∧ -b^{41, 7}_0) c in CNF: c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ -p_246 ∨ -b^{41, 7}_2 c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ -p_246 ∨ b^{41, 7}_1 c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ -p_246 ∨ -b^{41, 7}_0 c in DIMACS: 16157 16158 -16159 -246 -16160 0 16157 16158 -16159 -246 16161 0 16157 16158 -16159 -246 -16162 0 c 2+1 --> break c (-b^{41, 6}_2 ∧ b^{41, 6}_1 ∧ -b^{41, 6}_0 ∧ p_246) -> break c in CNF: c b^{41, 6}_2 ∨ -b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ -p_246 ∨ break c in DIMACS: 16157 -16158 16159 -246 1162 0 c 2-1 --> 1 c (-b^{41, 6}_2 ∧ b^{41, 6}_1 ∧ -b^{41, 6}_0 ∧ -p_246) -> (-b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ b^{41, 7}_0) c in CNF: c b^{41, 6}_2 ∨ -b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ p_246 ∨ -b^{41, 7}_2 c b^{41, 6}_2 ∨ -b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ p_246 ∨ -b^{41, 7}_1 c b^{41, 6}_2 ∨ -b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ p_246 ∨ b^{41, 7}_0 c in DIMACS: 16157 -16158 16159 246 -16160 0 16157 -16158 16159 246 -16161 0 16157 -16158 16159 246 16162 0 c 1-1 --> 0 c (-b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ b^{41, 6}_0 ∧ -p_246) -> (-b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ -b^{41, 7}_0) c in CNF: c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ p_246 ∨ -b^{41, 7}_2 c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ p_246 ∨ -b^{41, 7}_1 c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ p_246 ∨ -b^{41, 7}_0 c in DIMACS: 16157 16158 -16159 246 -16160 0 16157 16158 -16159 246 -16161 0 16157 16158 -16159 246 -16162 0 c 0-1 --> -1 c (-b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ -b^{41, 6}_0 ∧ -p_246) -> ( b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ b^{41, 7}_0) c in CNF: c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ p_246 ∨ b^{41, 7}_2 c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ p_246 ∨ -b^{41, 7}_1 c b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ p_246 ∨ b^{41, 7}_0 c in DIMACS: 16157 16158 16159 246 16160 0 16157 16158 16159 246 -16161 0 16157 16158 16159 246 16162 0 c -1-1 --> -2 c ( b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ b^{41, 6}_0 ∧ -p_246) -> ( b^{41, 7}_2 ∧ b^{41, 7}_1 ∧ -b^{41, 7}_0) c in CNF: c -b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ p_246 ∨ b^{41, 7}_2 c -b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ p_246 ∨ b^{41, 7}_1 c -b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ p_246 ∨ -b^{41, 7}_0 c in DIMACS: -16157 16158 -16159 246 16160 0 -16157 16158 -16159 246 16161 0 -16157 16158 -16159 246 -16162 0 c -2-1 --> break c ( b^{41, 6}_2 ∧ b^{41, 6}_1 ∧ -b^{41, 6}_0 ∧ -p_246) -> break c in CNF: c -b^{41, 6}_2 ∨ -b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ p_246 ∨ break c in DIMACS: -16157 -16158 16159 246 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 6}_2 ∧ -b^{41, 6}_1 ∧ -b^{41, 6}_0 ∧ true) c in CNF: c -b^{41, 6}_2 ∨ b^{41, 6}_1 ∨ b^{41, 6}_0 ∨ false c in DIMACS: -16157 16158 16159 0 c 3 does not represent an automaton state. c -(-b^{41, 6}_2 ∧ b^{41, 6}_1 ∧ b^{41, 6}_0 ∧ true) c in CNF: c b^{41, 6}_2 ∨ -b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ false c in DIMACS: 16157 -16158 -16159 0 c -3 does not represent an automaton state. c -( b^{41, 6}_2 ∧ b^{41, 6}_1 ∧ b^{41, 6}_0 ∧ true) c in CNF: c -b^{41, 6}_2 ∨ -b^{41, 6}_1 ∨ -b^{41, 6}_0 ∨ false c in DIMACS: -16157 -16158 -16159 0 c i = 7 c -2+1 --> -1 c ( b^{41, 7}_2 ∧ b^{41, 7}_1 ∧ -b^{41, 7}_0 ∧ p_287) -> ( b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ b^{41, 8}_0) c in CNF: c -b^{41, 7}_2 ∨ -b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ -p_287 ∨ b^{41, 8}_2 c -b^{41, 7}_2 ∨ -b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ -p_287 ∨ -b^{41, 8}_1 c -b^{41, 7}_2 ∨ -b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ -p_287 ∨ b^{41, 8}_0 c in DIMACS: -16160 -16161 16162 -287 16163 0 -16160 -16161 16162 -287 -16164 0 -16160 -16161 16162 -287 16165 0 c -1+1 --> 0 c ( b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ b^{41, 7}_0 ∧ p_287) -> (-b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ -b^{41, 8}_0) c in CNF: c -b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ -p_287 ∨ -b^{41, 8}_2 c -b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ -p_287 ∨ -b^{41, 8}_1 c -b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ -p_287 ∨ -b^{41, 8}_0 c in DIMACS: -16160 16161 -16162 -287 -16163 0 -16160 16161 -16162 -287 -16164 0 -16160 16161 -16162 -287 -16165 0 c 0+1 --> 1 c (-b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ -b^{41, 7}_0 ∧ p_287) -> (-b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ b^{41, 8}_0) c in CNF: c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ -p_287 ∨ -b^{41, 8}_2 c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ -p_287 ∨ -b^{41, 8}_1 c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ -p_287 ∨ b^{41, 8}_0 c in DIMACS: 16160 16161 16162 -287 -16163 0 16160 16161 16162 -287 -16164 0 16160 16161 16162 -287 16165 0 c 1+1 --> 2 c (-b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ b^{41, 7}_0 ∧ p_287) -> (-b^{41, 8}_2 ∧ b^{41, 8}_1 ∧ -b^{41, 8}_0) c in CNF: c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ -p_287 ∨ -b^{41, 8}_2 c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ -p_287 ∨ b^{41, 8}_1 c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ -p_287 ∨ -b^{41, 8}_0 c in DIMACS: 16160 16161 -16162 -287 -16163 0 16160 16161 -16162 -287 16164 0 16160 16161 -16162 -287 -16165 0 c 2+1 --> break c (-b^{41, 7}_2 ∧ b^{41, 7}_1 ∧ -b^{41, 7}_0 ∧ p_287) -> break c in CNF: c b^{41, 7}_2 ∨ -b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ -p_287 ∨ break c in DIMACS: 16160 -16161 16162 -287 1162 0 c 2-1 --> 1 c (-b^{41, 7}_2 ∧ b^{41, 7}_1 ∧ -b^{41, 7}_0 ∧ -p_287) -> (-b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ b^{41, 8}_0) c in CNF: c b^{41, 7}_2 ∨ -b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ p_287 ∨ -b^{41, 8}_2 c b^{41, 7}_2 ∨ -b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ p_287 ∨ -b^{41, 8}_1 c b^{41, 7}_2 ∨ -b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ p_287 ∨ b^{41, 8}_0 c in DIMACS: 16160 -16161 16162 287 -16163 0 16160 -16161 16162 287 -16164 0 16160 -16161 16162 287 16165 0 c 1-1 --> 0 c (-b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ b^{41, 7}_0 ∧ -p_287) -> (-b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ -b^{41, 8}_0) c in CNF: c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ p_287 ∨ -b^{41, 8}_2 c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ p_287 ∨ -b^{41, 8}_1 c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ p_287 ∨ -b^{41, 8}_0 c in DIMACS: 16160 16161 -16162 287 -16163 0 16160 16161 -16162 287 -16164 0 16160 16161 -16162 287 -16165 0 c 0-1 --> -1 c (-b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ -b^{41, 7}_0 ∧ -p_287) -> ( b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ b^{41, 8}_0) c in CNF: c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ p_287 ∨ b^{41, 8}_2 c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ p_287 ∨ -b^{41, 8}_1 c b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ p_287 ∨ b^{41, 8}_0 c in DIMACS: 16160 16161 16162 287 16163 0 16160 16161 16162 287 -16164 0 16160 16161 16162 287 16165 0 c -1-1 --> -2 c ( b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ b^{41, 7}_0 ∧ -p_287) -> ( b^{41, 8}_2 ∧ b^{41, 8}_1 ∧ -b^{41, 8}_0) c in CNF: c -b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ p_287 ∨ b^{41, 8}_2 c -b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ p_287 ∨ b^{41, 8}_1 c -b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ p_287 ∨ -b^{41, 8}_0 c in DIMACS: -16160 16161 -16162 287 16163 0 -16160 16161 -16162 287 16164 0 -16160 16161 -16162 287 -16165 0 c -2-1 --> break c ( b^{41, 7}_2 ∧ b^{41, 7}_1 ∧ -b^{41, 7}_0 ∧ -p_287) -> break c in CNF: c -b^{41, 7}_2 ∨ -b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ p_287 ∨ break c in DIMACS: -16160 -16161 16162 287 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 7}_2 ∧ -b^{41, 7}_1 ∧ -b^{41, 7}_0 ∧ true) c in CNF: c -b^{41, 7}_2 ∨ b^{41, 7}_1 ∨ b^{41, 7}_0 ∨ false c in DIMACS: -16160 16161 16162 0 c 3 does not represent an automaton state. c -(-b^{41, 7}_2 ∧ b^{41, 7}_1 ∧ b^{41, 7}_0 ∧ true) c in CNF: c b^{41, 7}_2 ∨ -b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ false c in DIMACS: 16160 -16161 -16162 0 c -3 does not represent an automaton state. c -( b^{41, 7}_2 ∧ b^{41, 7}_1 ∧ b^{41, 7}_0 ∧ true) c in CNF: c -b^{41, 7}_2 ∨ -b^{41, 7}_1 ∨ -b^{41, 7}_0 ∨ false c in DIMACS: -16160 -16161 -16162 0 c i = 8 c -2+1 --> -1 c ( b^{41, 8}_2 ∧ b^{41, 8}_1 ∧ -b^{41, 8}_0 ∧ p_328) -> ( b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ b^{41, 9}_0) c in CNF: c -b^{41, 8}_2 ∨ -b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ -p_328 ∨ b^{41, 9}_2 c -b^{41, 8}_2 ∨ -b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ -p_328 ∨ -b^{41, 9}_1 c -b^{41, 8}_2 ∨ -b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ -p_328 ∨ b^{41, 9}_0 c in DIMACS: -16163 -16164 16165 -328 16166 0 -16163 -16164 16165 -328 -16167 0 -16163 -16164 16165 -328 16168 0 c -1+1 --> 0 c ( b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ b^{41, 8}_0 ∧ p_328) -> (-b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ -b^{41, 9}_0) c in CNF: c -b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ -p_328 ∨ -b^{41, 9}_2 c -b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ -p_328 ∨ -b^{41, 9}_1 c -b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ -p_328 ∨ -b^{41, 9}_0 c in DIMACS: -16163 16164 -16165 -328 -16166 0 -16163 16164 -16165 -328 -16167 0 -16163 16164 -16165 -328 -16168 0 c 0+1 --> 1 c (-b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ -b^{41, 8}_0 ∧ p_328) -> (-b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ b^{41, 9}_0) c in CNF: c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ -p_328 ∨ -b^{41, 9}_2 c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ -p_328 ∨ -b^{41, 9}_1 c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ -p_328 ∨ b^{41, 9}_0 c in DIMACS: 16163 16164 16165 -328 -16166 0 16163 16164 16165 -328 -16167 0 16163 16164 16165 -328 16168 0 c 1+1 --> 2 c (-b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ b^{41, 8}_0 ∧ p_328) -> (-b^{41, 9}_2 ∧ b^{41, 9}_1 ∧ -b^{41, 9}_0) c in CNF: c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ -p_328 ∨ -b^{41, 9}_2 c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ -p_328 ∨ b^{41, 9}_1 c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ -p_328 ∨ -b^{41, 9}_0 c in DIMACS: 16163 16164 -16165 -328 -16166 0 16163 16164 -16165 -328 16167 0 16163 16164 -16165 -328 -16168 0 c 2+1 --> break c (-b^{41, 8}_2 ∧ b^{41, 8}_1 ∧ -b^{41, 8}_0 ∧ p_328) -> break c in CNF: c b^{41, 8}_2 ∨ -b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ -p_328 ∨ break c in DIMACS: 16163 -16164 16165 -328 1162 0 c 2-1 --> 1 c (-b^{41, 8}_2 ∧ b^{41, 8}_1 ∧ -b^{41, 8}_0 ∧ -p_328) -> (-b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ b^{41, 9}_0) c in CNF: c b^{41, 8}_2 ∨ -b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ p_328 ∨ -b^{41, 9}_2 c b^{41, 8}_2 ∨ -b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ p_328 ∨ -b^{41, 9}_1 c b^{41, 8}_2 ∨ -b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ p_328 ∨ b^{41, 9}_0 c in DIMACS: 16163 -16164 16165 328 -16166 0 16163 -16164 16165 328 -16167 0 16163 -16164 16165 328 16168 0 c 1-1 --> 0 c (-b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ b^{41, 8}_0 ∧ -p_328) -> (-b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ -b^{41, 9}_0) c in CNF: c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ p_328 ∨ -b^{41, 9}_2 c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ p_328 ∨ -b^{41, 9}_1 c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ p_328 ∨ -b^{41, 9}_0 c in DIMACS: 16163 16164 -16165 328 -16166 0 16163 16164 -16165 328 -16167 0 16163 16164 -16165 328 -16168 0 c 0-1 --> -1 c (-b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ -b^{41, 8}_0 ∧ -p_328) -> ( b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ b^{41, 9}_0) c in CNF: c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ p_328 ∨ b^{41, 9}_2 c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ p_328 ∨ -b^{41, 9}_1 c b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ p_328 ∨ b^{41, 9}_0 c in DIMACS: 16163 16164 16165 328 16166 0 16163 16164 16165 328 -16167 0 16163 16164 16165 328 16168 0 c -1-1 --> -2 c ( b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ b^{41, 8}_0 ∧ -p_328) -> ( b^{41, 9}_2 ∧ b^{41, 9}_1 ∧ -b^{41, 9}_0) c in CNF: c -b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ p_328 ∨ b^{41, 9}_2 c -b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ p_328 ∨ b^{41, 9}_1 c -b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ p_328 ∨ -b^{41, 9}_0 c in DIMACS: -16163 16164 -16165 328 16166 0 -16163 16164 -16165 328 16167 0 -16163 16164 -16165 328 -16168 0 c -2-1 --> break c ( b^{41, 8}_2 ∧ b^{41, 8}_1 ∧ -b^{41, 8}_0 ∧ -p_328) -> break c in CNF: c -b^{41, 8}_2 ∨ -b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ p_328 ∨ break c in DIMACS: -16163 -16164 16165 328 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 8}_2 ∧ -b^{41, 8}_1 ∧ -b^{41, 8}_0 ∧ true) c in CNF: c -b^{41, 8}_2 ∨ b^{41, 8}_1 ∨ b^{41, 8}_0 ∨ false c in DIMACS: -16163 16164 16165 0 c 3 does not represent an automaton state. c -(-b^{41, 8}_2 ∧ b^{41, 8}_1 ∧ b^{41, 8}_0 ∧ true) c in CNF: c b^{41, 8}_2 ∨ -b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ false c in DIMACS: 16163 -16164 -16165 0 c -3 does not represent an automaton state. c -( b^{41, 8}_2 ∧ b^{41, 8}_1 ∧ b^{41, 8}_0 ∧ true) c in CNF: c -b^{41, 8}_2 ∨ -b^{41, 8}_1 ∨ -b^{41, 8}_0 ∨ false c in DIMACS: -16163 -16164 -16165 0 c i = 9 c -2+1 --> -1 c ( b^{41, 9}_2 ∧ b^{41, 9}_1 ∧ -b^{41, 9}_0 ∧ p_369) -> ( b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ b^{41, 10}_0) c in CNF: c -b^{41, 9}_2 ∨ -b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ -p_369 ∨ b^{41, 10}_2 c -b^{41, 9}_2 ∨ -b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ -p_369 ∨ -b^{41, 10}_1 c -b^{41, 9}_2 ∨ -b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ -p_369 ∨ b^{41, 10}_0 c in DIMACS: -16166 -16167 16168 -369 16169 0 -16166 -16167 16168 -369 -16170 0 -16166 -16167 16168 -369 16171 0 c -1+1 --> 0 c ( b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ b^{41, 9}_0 ∧ p_369) -> (-b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ -b^{41, 10}_0) c in CNF: c -b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ -p_369 ∨ -b^{41, 10}_2 c -b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ -p_369 ∨ -b^{41, 10}_1 c -b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ -p_369 ∨ -b^{41, 10}_0 c in DIMACS: -16166 16167 -16168 -369 -16169 0 -16166 16167 -16168 -369 -16170 0 -16166 16167 -16168 -369 -16171 0 c 0+1 --> 1 c (-b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ -b^{41, 9}_0 ∧ p_369) -> (-b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ b^{41, 10}_0) c in CNF: c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ -p_369 ∨ -b^{41, 10}_2 c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ -p_369 ∨ -b^{41, 10}_1 c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ -p_369 ∨ b^{41, 10}_0 c in DIMACS: 16166 16167 16168 -369 -16169 0 16166 16167 16168 -369 -16170 0 16166 16167 16168 -369 16171 0 c 1+1 --> 2 c (-b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ b^{41, 9}_0 ∧ p_369) -> (-b^{41, 10}_2 ∧ b^{41, 10}_1 ∧ -b^{41, 10}_0) c in CNF: c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ -p_369 ∨ -b^{41, 10}_2 c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ -p_369 ∨ b^{41, 10}_1 c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ -p_369 ∨ -b^{41, 10}_0 c in DIMACS: 16166 16167 -16168 -369 -16169 0 16166 16167 -16168 -369 16170 0 16166 16167 -16168 -369 -16171 0 c 2+1 --> break c (-b^{41, 9}_2 ∧ b^{41, 9}_1 ∧ -b^{41, 9}_0 ∧ p_369) -> break c in CNF: c b^{41, 9}_2 ∨ -b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ -p_369 ∨ break c in DIMACS: 16166 -16167 16168 -369 1162 0 c 2-1 --> 1 c (-b^{41, 9}_2 ∧ b^{41, 9}_1 ∧ -b^{41, 9}_0 ∧ -p_369) -> (-b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ b^{41, 10}_0) c in CNF: c b^{41, 9}_2 ∨ -b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ p_369 ∨ -b^{41, 10}_2 c b^{41, 9}_2 ∨ -b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ p_369 ∨ -b^{41, 10}_1 c b^{41, 9}_2 ∨ -b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ p_369 ∨ b^{41, 10}_0 c in DIMACS: 16166 -16167 16168 369 -16169 0 16166 -16167 16168 369 -16170 0 16166 -16167 16168 369 16171 0 c 1-1 --> 0 c (-b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ b^{41, 9}_0 ∧ -p_369) -> (-b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ -b^{41, 10}_0) c in CNF: c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ p_369 ∨ -b^{41, 10}_2 c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ p_369 ∨ -b^{41, 10}_1 c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ p_369 ∨ -b^{41, 10}_0 c in DIMACS: 16166 16167 -16168 369 -16169 0 16166 16167 -16168 369 -16170 0 16166 16167 -16168 369 -16171 0 c 0-1 --> -1 c (-b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ -b^{41, 9}_0 ∧ -p_369) -> ( b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ b^{41, 10}_0) c in CNF: c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ p_369 ∨ b^{41, 10}_2 c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ p_369 ∨ -b^{41, 10}_1 c b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ p_369 ∨ b^{41, 10}_0 c in DIMACS: 16166 16167 16168 369 16169 0 16166 16167 16168 369 -16170 0 16166 16167 16168 369 16171 0 c -1-1 --> -2 c ( b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ b^{41, 9}_0 ∧ -p_369) -> ( b^{41, 10}_2 ∧ b^{41, 10}_1 ∧ -b^{41, 10}_0) c in CNF: c -b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ p_369 ∨ b^{41, 10}_2 c -b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ p_369 ∨ b^{41, 10}_1 c -b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ p_369 ∨ -b^{41, 10}_0 c in DIMACS: -16166 16167 -16168 369 16169 0 -16166 16167 -16168 369 16170 0 -16166 16167 -16168 369 -16171 0 c -2-1 --> break c ( b^{41, 9}_2 ∧ b^{41, 9}_1 ∧ -b^{41, 9}_0 ∧ -p_369) -> break c in CNF: c -b^{41, 9}_2 ∨ -b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ p_369 ∨ break c in DIMACS: -16166 -16167 16168 369 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 9}_2 ∧ -b^{41, 9}_1 ∧ -b^{41, 9}_0 ∧ true) c in CNF: c -b^{41, 9}_2 ∨ b^{41, 9}_1 ∨ b^{41, 9}_0 ∨ false c in DIMACS: -16166 16167 16168 0 c 3 does not represent an automaton state. c -(-b^{41, 9}_2 ∧ b^{41, 9}_1 ∧ b^{41, 9}_0 ∧ true) c in CNF: c b^{41, 9}_2 ∨ -b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ false c in DIMACS: 16166 -16167 -16168 0 c -3 does not represent an automaton state. c -( b^{41, 9}_2 ∧ b^{41, 9}_1 ∧ b^{41, 9}_0 ∧ true) c in CNF: c -b^{41, 9}_2 ∨ -b^{41, 9}_1 ∨ -b^{41, 9}_0 ∨ false c in DIMACS: -16166 -16167 -16168 0 c i = 10 c -2+1 --> -1 c ( b^{41, 10}_2 ∧ b^{41, 10}_1 ∧ -b^{41, 10}_0 ∧ p_410) -> ( b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ b^{41, 11}_0) c in CNF: c -b^{41, 10}_2 ∨ -b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ -p_410 ∨ b^{41, 11}_2 c -b^{41, 10}_2 ∨ -b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ -p_410 ∨ -b^{41, 11}_1 c -b^{41, 10}_2 ∨ -b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ -p_410 ∨ b^{41, 11}_0 c in DIMACS: -16169 -16170 16171 -410 16172 0 -16169 -16170 16171 -410 -16173 0 -16169 -16170 16171 -410 16174 0 c -1+1 --> 0 c ( b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ b^{41, 10}_0 ∧ p_410) -> (-b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ -b^{41, 11}_0) c in CNF: c -b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ -p_410 ∨ -b^{41, 11}_2 c -b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ -p_410 ∨ -b^{41, 11}_1 c -b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ -p_410 ∨ -b^{41, 11}_0 c in DIMACS: -16169 16170 -16171 -410 -16172 0 -16169 16170 -16171 -410 -16173 0 -16169 16170 -16171 -410 -16174 0 c 0+1 --> 1 c (-b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ -b^{41, 10}_0 ∧ p_410) -> (-b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ b^{41, 11}_0) c in CNF: c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ -p_410 ∨ -b^{41, 11}_2 c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ -p_410 ∨ -b^{41, 11}_1 c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ -p_410 ∨ b^{41, 11}_0 c in DIMACS: 16169 16170 16171 -410 -16172 0 16169 16170 16171 -410 -16173 0 16169 16170 16171 -410 16174 0 c 1+1 --> 2 c (-b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ b^{41, 10}_0 ∧ p_410) -> (-b^{41, 11}_2 ∧ b^{41, 11}_1 ∧ -b^{41, 11}_0) c in CNF: c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ -p_410 ∨ -b^{41, 11}_2 c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ -p_410 ∨ b^{41, 11}_1 c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ -p_410 ∨ -b^{41, 11}_0 c in DIMACS: 16169 16170 -16171 -410 -16172 0 16169 16170 -16171 -410 16173 0 16169 16170 -16171 -410 -16174 0 c 2+1 --> break c (-b^{41, 10}_2 ∧ b^{41, 10}_1 ∧ -b^{41, 10}_0 ∧ p_410) -> break c in CNF: c b^{41, 10}_2 ∨ -b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ -p_410 ∨ break c in DIMACS: 16169 -16170 16171 -410 1162 0 c 2-1 --> 1 c (-b^{41, 10}_2 ∧ b^{41, 10}_1 ∧ -b^{41, 10}_0 ∧ -p_410) -> (-b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ b^{41, 11}_0) c in CNF: c b^{41, 10}_2 ∨ -b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ p_410 ∨ -b^{41, 11}_2 c b^{41, 10}_2 ∨ -b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ p_410 ∨ -b^{41, 11}_1 c b^{41, 10}_2 ∨ -b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ p_410 ∨ b^{41, 11}_0 c in DIMACS: 16169 -16170 16171 410 -16172 0 16169 -16170 16171 410 -16173 0 16169 -16170 16171 410 16174 0 c 1-1 --> 0 c (-b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ b^{41, 10}_0 ∧ -p_410) -> (-b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ -b^{41, 11}_0) c in CNF: c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ p_410 ∨ -b^{41, 11}_2 c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ p_410 ∨ -b^{41, 11}_1 c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ p_410 ∨ -b^{41, 11}_0 c in DIMACS: 16169 16170 -16171 410 -16172 0 16169 16170 -16171 410 -16173 0 16169 16170 -16171 410 -16174 0 c 0-1 --> -1 c (-b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ -b^{41, 10}_0 ∧ -p_410) -> ( b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ b^{41, 11}_0) c in CNF: c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ p_410 ∨ b^{41, 11}_2 c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ p_410 ∨ -b^{41, 11}_1 c b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ p_410 ∨ b^{41, 11}_0 c in DIMACS: 16169 16170 16171 410 16172 0 16169 16170 16171 410 -16173 0 16169 16170 16171 410 16174 0 c -1-1 --> -2 c ( b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ b^{41, 10}_0 ∧ -p_410) -> ( b^{41, 11}_2 ∧ b^{41, 11}_1 ∧ -b^{41, 11}_0) c in CNF: c -b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ p_410 ∨ b^{41, 11}_2 c -b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ p_410 ∨ b^{41, 11}_1 c -b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ p_410 ∨ -b^{41, 11}_0 c in DIMACS: -16169 16170 -16171 410 16172 0 -16169 16170 -16171 410 16173 0 -16169 16170 -16171 410 -16174 0 c -2-1 --> break c ( b^{41, 10}_2 ∧ b^{41, 10}_1 ∧ -b^{41, 10}_0 ∧ -p_410) -> break c in CNF: c -b^{41, 10}_2 ∨ -b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ p_410 ∨ break c in DIMACS: -16169 -16170 16171 410 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 10}_2 ∧ -b^{41, 10}_1 ∧ -b^{41, 10}_0 ∧ true) c in CNF: c -b^{41, 10}_2 ∨ b^{41, 10}_1 ∨ b^{41, 10}_0 ∨ false c in DIMACS: -16169 16170 16171 0 c 3 does not represent an automaton state. c -(-b^{41, 10}_2 ∧ b^{41, 10}_1 ∧ b^{41, 10}_0 ∧ true) c in CNF: c b^{41, 10}_2 ∨ -b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ false c in DIMACS: 16169 -16170 -16171 0 c -3 does not represent an automaton state. c -( b^{41, 10}_2 ∧ b^{41, 10}_1 ∧ b^{41, 10}_0 ∧ true) c in CNF: c -b^{41, 10}_2 ∨ -b^{41, 10}_1 ∨ -b^{41, 10}_0 ∨ false c in DIMACS: -16169 -16170 -16171 0 c i = 11 c -2+1 --> -1 c ( b^{41, 11}_2 ∧ b^{41, 11}_1 ∧ -b^{41, 11}_0 ∧ p_451) -> ( b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ b^{41, 12}_0) c in CNF: c -b^{41, 11}_2 ∨ -b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ -p_451 ∨ b^{41, 12}_2 c -b^{41, 11}_2 ∨ -b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ -p_451 ∨ -b^{41, 12}_1 c -b^{41, 11}_2 ∨ -b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ -p_451 ∨ b^{41, 12}_0 c in DIMACS: -16172 -16173 16174 -451 16175 0 -16172 -16173 16174 -451 -16176 0 -16172 -16173 16174 -451 16177 0 c -1+1 --> 0 c ( b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ b^{41, 11}_0 ∧ p_451) -> (-b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ -b^{41, 12}_0) c in CNF: c -b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ -p_451 ∨ -b^{41, 12}_2 c -b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ -p_451 ∨ -b^{41, 12}_1 c -b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ -p_451 ∨ -b^{41, 12}_0 c in DIMACS: -16172 16173 -16174 -451 -16175 0 -16172 16173 -16174 -451 -16176 0 -16172 16173 -16174 -451 -16177 0 c 0+1 --> 1 c (-b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ -b^{41, 11}_0 ∧ p_451) -> (-b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ b^{41, 12}_0) c in CNF: c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ -p_451 ∨ -b^{41, 12}_2 c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ -p_451 ∨ -b^{41, 12}_1 c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ -p_451 ∨ b^{41, 12}_0 c in DIMACS: 16172 16173 16174 -451 -16175 0 16172 16173 16174 -451 -16176 0 16172 16173 16174 -451 16177 0 c 1+1 --> 2 c (-b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ b^{41, 11}_0 ∧ p_451) -> (-b^{41, 12}_2 ∧ b^{41, 12}_1 ∧ -b^{41, 12}_0) c in CNF: c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ -p_451 ∨ -b^{41, 12}_2 c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ -p_451 ∨ b^{41, 12}_1 c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ -p_451 ∨ -b^{41, 12}_0 c in DIMACS: 16172 16173 -16174 -451 -16175 0 16172 16173 -16174 -451 16176 0 16172 16173 -16174 -451 -16177 0 c 2+1 --> break c (-b^{41, 11}_2 ∧ b^{41, 11}_1 ∧ -b^{41, 11}_0 ∧ p_451) -> break c in CNF: c b^{41, 11}_2 ∨ -b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ -p_451 ∨ break c in DIMACS: 16172 -16173 16174 -451 1162 0 c 2-1 --> 1 c (-b^{41, 11}_2 ∧ b^{41, 11}_1 ∧ -b^{41, 11}_0 ∧ -p_451) -> (-b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ b^{41, 12}_0) c in CNF: c b^{41, 11}_2 ∨ -b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ p_451 ∨ -b^{41, 12}_2 c b^{41, 11}_2 ∨ -b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ p_451 ∨ -b^{41, 12}_1 c b^{41, 11}_2 ∨ -b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ p_451 ∨ b^{41, 12}_0 c in DIMACS: 16172 -16173 16174 451 -16175 0 16172 -16173 16174 451 -16176 0 16172 -16173 16174 451 16177 0 c 1-1 --> 0 c (-b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ b^{41, 11}_0 ∧ -p_451) -> (-b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ -b^{41, 12}_0) c in CNF: c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ p_451 ∨ -b^{41, 12}_2 c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ p_451 ∨ -b^{41, 12}_1 c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ p_451 ∨ -b^{41, 12}_0 c in DIMACS: 16172 16173 -16174 451 -16175 0 16172 16173 -16174 451 -16176 0 16172 16173 -16174 451 -16177 0 c 0-1 --> -1 c (-b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ -b^{41, 11}_0 ∧ -p_451) -> ( b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ b^{41, 12}_0) c in CNF: c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ p_451 ∨ b^{41, 12}_2 c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ p_451 ∨ -b^{41, 12}_1 c b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ p_451 ∨ b^{41, 12}_0 c in DIMACS: 16172 16173 16174 451 16175 0 16172 16173 16174 451 -16176 0 16172 16173 16174 451 16177 0 c -1-1 --> -2 c ( b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ b^{41, 11}_0 ∧ -p_451) -> ( b^{41, 12}_2 ∧ b^{41, 12}_1 ∧ -b^{41, 12}_0) c in CNF: c -b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ p_451 ∨ b^{41, 12}_2 c -b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ p_451 ∨ b^{41, 12}_1 c -b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ p_451 ∨ -b^{41, 12}_0 c in DIMACS: -16172 16173 -16174 451 16175 0 -16172 16173 -16174 451 16176 0 -16172 16173 -16174 451 -16177 0 c -2-1 --> break c ( b^{41, 11}_2 ∧ b^{41, 11}_1 ∧ -b^{41, 11}_0 ∧ -p_451) -> break c in CNF: c -b^{41, 11}_2 ∨ -b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ p_451 ∨ break c in DIMACS: -16172 -16173 16174 451 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 11}_2 ∧ -b^{41, 11}_1 ∧ -b^{41, 11}_0 ∧ true) c in CNF: c -b^{41, 11}_2 ∨ b^{41, 11}_1 ∨ b^{41, 11}_0 ∨ false c in DIMACS: -16172 16173 16174 0 c 3 does not represent an automaton state. c -(-b^{41, 11}_2 ∧ b^{41, 11}_1 ∧ b^{41, 11}_0 ∧ true) c in CNF: c b^{41, 11}_2 ∨ -b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ false c in DIMACS: 16172 -16173 -16174 0 c -3 does not represent an automaton state. c -( b^{41, 11}_2 ∧ b^{41, 11}_1 ∧ b^{41, 11}_0 ∧ true) c in CNF: c -b^{41, 11}_2 ∨ -b^{41, 11}_1 ∨ -b^{41, 11}_0 ∨ false c in DIMACS: -16172 -16173 -16174 0 c i = 12 c -2+1 --> -1 c ( b^{41, 12}_2 ∧ b^{41, 12}_1 ∧ -b^{41, 12}_0 ∧ p_492) -> ( b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ b^{41, 13}_0) c in CNF: c -b^{41, 12}_2 ∨ -b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ -p_492 ∨ b^{41, 13}_2 c -b^{41, 12}_2 ∨ -b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ -p_492 ∨ -b^{41, 13}_1 c -b^{41, 12}_2 ∨ -b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ -p_492 ∨ b^{41, 13}_0 c in DIMACS: -16175 -16176 16177 -492 16178 0 -16175 -16176 16177 -492 -16179 0 -16175 -16176 16177 -492 16180 0 c -1+1 --> 0 c ( b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ b^{41, 12}_0 ∧ p_492) -> (-b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ -b^{41, 13}_0) c in CNF: c -b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ -p_492 ∨ -b^{41, 13}_2 c -b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ -p_492 ∨ -b^{41, 13}_1 c -b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ -p_492 ∨ -b^{41, 13}_0 c in DIMACS: -16175 16176 -16177 -492 -16178 0 -16175 16176 -16177 -492 -16179 0 -16175 16176 -16177 -492 -16180 0 c 0+1 --> 1 c (-b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ -b^{41, 12}_0 ∧ p_492) -> (-b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ b^{41, 13}_0) c in CNF: c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ -p_492 ∨ -b^{41, 13}_2 c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ -p_492 ∨ -b^{41, 13}_1 c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ -p_492 ∨ b^{41, 13}_0 c in DIMACS: 16175 16176 16177 -492 -16178 0 16175 16176 16177 -492 -16179 0 16175 16176 16177 -492 16180 0 c 1+1 --> 2 c (-b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ b^{41, 12}_0 ∧ p_492) -> (-b^{41, 13}_2 ∧ b^{41, 13}_1 ∧ -b^{41, 13}_0) c in CNF: c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ -p_492 ∨ -b^{41, 13}_2 c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ -p_492 ∨ b^{41, 13}_1 c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ -p_492 ∨ -b^{41, 13}_0 c in DIMACS: 16175 16176 -16177 -492 -16178 0 16175 16176 -16177 -492 16179 0 16175 16176 -16177 -492 -16180 0 c 2+1 --> break c (-b^{41, 12}_2 ∧ b^{41, 12}_1 ∧ -b^{41, 12}_0 ∧ p_492) -> break c in CNF: c b^{41, 12}_2 ∨ -b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ -p_492 ∨ break c in DIMACS: 16175 -16176 16177 -492 1162 0 c 2-1 --> 1 c (-b^{41, 12}_2 ∧ b^{41, 12}_1 ∧ -b^{41, 12}_0 ∧ -p_492) -> (-b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ b^{41, 13}_0) c in CNF: c b^{41, 12}_2 ∨ -b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ p_492 ∨ -b^{41, 13}_2 c b^{41, 12}_2 ∨ -b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ p_492 ∨ -b^{41, 13}_1 c b^{41, 12}_2 ∨ -b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ p_492 ∨ b^{41, 13}_0 c in DIMACS: 16175 -16176 16177 492 -16178 0 16175 -16176 16177 492 -16179 0 16175 -16176 16177 492 16180 0 c 1-1 --> 0 c (-b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ b^{41, 12}_0 ∧ -p_492) -> (-b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ -b^{41, 13}_0) c in CNF: c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ p_492 ∨ -b^{41, 13}_2 c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ p_492 ∨ -b^{41, 13}_1 c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ p_492 ∨ -b^{41, 13}_0 c in DIMACS: 16175 16176 -16177 492 -16178 0 16175 16176 -16177 492 -16179 0 16175 16176 -16177 492 -16180 0 c 0-1 --> -1 c (-b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ -b^{41, 12}_0 ∧ -p_492) -> ( b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ b^{41, 13}_0) c in CNF: c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ p_492 ∨ b^{41, 13}_2 c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ p_492 ∨ -b^{41, 13}_1 c b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ p_492 ∨ b^{41, 13}_0 c in DIMACS: 16175 16176 16177 492 16178 0 16175 16176 16177 492 -16179 0 16175 16176 16177 492 16180 0 c -1-1 --> -2 c ( b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ b^{41, 12}_0 ∧ -p_492) -> ( b^{41, 13}_2 ∧ b^{41, 13}_1 ∧ -b^{41, 13}_0) c in CNF: c -b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ p_492 ∨ b^{41, 13}_2 c -b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ p_492 ∨ b^{41, 13}_1 c -b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ p_492 ∨ -b^{41, 13}_0 c in DIMACS: -16175 16176 -16177 492 16178 0 -16175 16176 -16177 492 16179 0 -16175 16176 -16177 492 -16180 0 c -2-1 --> break c ( b^{41, 12}_2 ∧ b^{41, 12}_1 ∧ -b^{41, 12}_0 ∧ -p_492) -> break c in CNF: c -b^{41, 12}_2 ∨ -b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ p_492 ∨ break c in DIMACS: -16175 -16176 16177 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 12}_2 ∧ -b^{41, 12}_1 ∧ -b^{41, 12}_0 ∧ true) c in CNF: c -b^{41, 12}_2 ∨ b^{41, 12}_1 ∨ b^{41, 12}_0 ∨ false c in DIMACS: -16175 16176 16177 0 c 3 does not represent an automaton state. c -(-b^{41, 12}_2 ∧ b^{41, 12}_1 ∧ b^{41, 12}_0 ∧ true) c in CNF: c b^{41, 12}_2 ∨ -b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ false c in DIMACS: 16175 -16176 -16177 0 c -3 does not represent an automaton state. c -( b^{41, 12}_2 ∧ b^{41, 12}_1 ∧ b^{41, 12}_0 ∧ true) c in CNF: c -b^{41, 12}_2 ∨ -b^{41, 12}_1 ∨ -b^{41, 12}_0 ∨ false c in DIMACS: -16175 -16176 -16177 0 c i = 13 c -2+1 --> -1 c ( b^{41, 13}_2 ∧ b^{41, 13}_1 ∧ -b^{41, 13}_0 ∧ p_533) -> ( b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ b^{41, 14}_0) c in CNF: c -b^{41, 13}_2 ∨ -b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ -p_533 ∨ b^{41, 14}_2 c -b^{41, 13}_2 ∨ -b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ -p_533 ∨ -b^{41, 14}_1 c -b^{41, 13}_2 ∨ -b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ -p_533 ∨ b^{41, 14}_0 c in DIMACS: -16178 -16179 16180 -533 16181 0 -16178 -16179 16180 -533 -16182 0 -16178 -16179 16180 -533 16183 0 c -1+1 --> 0 c ( b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ b^{41, 13}_0 ∧ p_533) -> (-b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ -b^{41, 14}_0) c in CNF: c -b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ -p_533 ∨ -b^{41, 14}_2 c -b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ -p_533 ∨ -b^{41, 14}_1 c -b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ -p_533 ∨ -b^{41, 14}_0 c in DIMACS: -16178 16179 -16180 -533 -16181 0 -16178 16179 -16180 -533 -16182 0 -16178 16179 -16180 -533 -16183 0 c 0+1 --> 1 c (-b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ -b^{41, 13}_0 ∧ p_533) -> (-b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ b^{41, 14}_0) c in CNF: c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ -p_533 ∨ -b^{41, 14}_2 c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ -p_533 ∨ -b^{41, 14}_1 c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ -p_533 ∨ b^{41, 14}_0 c in DIMACS: 16178 16179 16180 -533 -16181 0 16178 16179 16180 -533 -16182 0 16178 16179 16180 -533 16183 0 c 1+1 --> 2 c (-b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ b^{41, 13}_0 ∧ p_533) -> (-b^{41, 14}_2 ∧ b^{41, 14}_1 ∧ -b^{41, 14}_0) c in CNF: c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ -p_533 ∨ -b^{41, 14}_2 c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ -p_533 ∨ b^{41, 14}_1 c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ -p_533 ∨ -b^{41, 14}_0 c in DIMACS: 16178 16179 -16180 -533 -16181 0 16178 16179 -16180 -533 16182 0 16178 16179 -16180 -533 -16183 0 c 2+1 --> break c (-b^{41, 13}_2 ∧ b^{41, 13}_1 ∧ -b^{41, 13}_0 ∧ p_533) -> break c in CNF: c b^{41, 13}_2 ∨ -b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ -p_533 ∨ break c in DIMACS: 16178 -16179 16180 -533 1162 0 c 2-1 --> 1 c (-b^{41, 13}_2 ∧ b^{41, 13}_1 ∧ -b^{41, 13}_0 ∧ -p_533) -> (-b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ b^{41, 14}_0) c in CNF: c b^{41, 13}_2 ∨ -b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ p_533 ∨ -b^{41, 14}_2 c b^{41, 13}_2 ∨ -b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ p_533 ∨ -b^{41, 14}_1 c b^{41, 13}_2 ∨ -b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ p_533 ∨ b^{41, 14}_0 c in DIMACS: 16178 -16179 16180 533 -16181 0 16178 -16179 16180 533 -16182 0 16178 -16179 16180 533 16183 0 c 1-1 --> 0 c (-b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ b^{41, 13}_0 ∧ -p_533) -> (-b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ -b^{41, 14}_0) c in CNF: c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ p_533 ∨ -b^{41, 14}_2 c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ p_533 ∨ -b^{41, 14}_1 c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ p_533 ∨ -b^{41, 14}_0 c in DIMACS: 16178 16179 -16180 533 -16181 0 16178 16179 -16180 533 -16182 0 16178 16179 -16180 533 -16183 0 c 0-1 --> -1 c (-b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ -b^{41, 13}_0 ∧ -p_533) -> ( b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ b^{41, 14}_0) c in CNF: c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ p_533 ∨ b^{41, 14}_2 c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ p_533 ∨ -b^{41, 14}_1 c b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ p_533 ∨ b^{41, 14}_0 c in DIMACS: 16178 16179 16180 533 16181 0 16178 16179 16180 533 -16182 0 16178 16179 16180 533 16183 0 c -1-1 --> -2 c ( b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ b^{41, 13}_0 ∧ -p_533) -> ( b^{41, 14}_2 ∧ b^{41, 14}_1 ∧ -b^{41, 14}_0) c in CNF: c -b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ p_533 ∨ b^{41, 14}_2 c -b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ p_533 ∨ b^{41, 14}_1 c -b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ p_533 ∨ -b^{41, 14}_0 c in DIMACS: -16178 16179 -16180 533 16181 0 -16178 16179 -16180 533 16182 0 -16178 16179 -16180 533 -16183 0 c -2-1 --> break c ( b^{41, 13}_2 ∧ b^{41, 13}_1 ∧ -b^{41, 13}_0 ∧ -p_533) -> break c in CNF: c -b^{41, 13}_2 ∨ -b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ p_533 ∨ break c in DIMACS: -16178 -16179 16180 533 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 13}_2 ∧ -b^{41, 13}_1 ∧ -b^{41, 13}_0 ∧ true) c in CNF: c -b^{41, 13}_2 ∨ b^{41, 13}_1 ∨ b^{41, 13}_0 ∨ false c in DIMACS: -16178 16179 16180 0 c 3 does not represent an automaton state. c -(-b^{41, 13}_2 ∧ b^{41, 13}_1 ∧ b^{41, 13}_0 ∧ true) c in CNF: c b^{41, 13}_2 ∨ -b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ false c in DIMACS: 16178 -16179 -16180 0 c -3 does not represent an automaton state. c -( b^{41, 13}_2 ∧ b^{41, 13}_1 ∧ b^{41, 13}_0 ∧ true) c in CNF: c -b^{41, 13}_2 ∨ -b^{41, 13}_1 ∨ -b^{41, 13}_0 ∨ false c in DIMACS: -16178 -16179 -16180 0 c i = 14 c -2+1 --> -1 c ( b^{41, 14}_2 ∧ b^{41, 14}_1 ∧ -b^{41, 14}_0 ∧ p_574) -> ( b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ b^{41, 15}_0) c in CNF: c -b^{41, 14}_2 ∨ -b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ -p_574 ∨ b^{41, 15}_2 c -b^{41, 14}_2 ∨ -b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ -p_574 ∨ -b^{41, 15}_1 c -b^{41, 14}_2 ∨ -b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ -p_574 ∨ b^{41, 15}_0 c in DIMACS: -16181 -16182 16183 -574 16184 0 -16181 -16182 16183 -574 -16185 0 -16181 -16182 16183 -574 16186 0 c -1+1 --> 0 c ( b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ b^{41, 14}_0 ∧ p_574) -> (-b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ -b^{41, 15}_0) c in CNF: c -b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ -p_574 ∨ -b^{41, 15}_2 c -b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ -p_574 ∨ -b^{41, 15}_1 c -b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ -p_574 ∨ -b^{41, 15}_0 c in DIMACS: -16181 16182 -16183 -574 -16184 0 -16181 16182 -16183 -574 -16185 0 -16181 16182 -16183 -574 -16186 0 c 0+1 --> 1 c (-b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ -b^{41, 14}_0 ∧ p_574) -> (-b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ b^{41, 15}_0) c in CNF: c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ -p_574 ∨ -b^{41, 15}_2 c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ -p_574 ∨ -b^{41, 15}_1 c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ -p_574 ∨ b^{41, 15}_0 c in DIMACS: 16181 16182 16183 -574 -16184 0 16181 16182 16183 -574 -16185 0 16181 16182 16183 -574 16186 0 c 1+1 --> 2 c (-b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ b^{41, 14}_0 ∧ p_574) -> (-b^{41, 15}_2 ∧ b^{41, 15}_1 ∧ -b^{41, 15}_0) c in CNF: c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ -p_574 ∨ -b^{41, 15}_2 c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ -p_574 ∨ b^{41, 15}_1 c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ -p_574 ∨ -b^{41, 15}_0 c in DIMACS: 16181 16182 -16183 -574 -16184 0 16181 16182 -16183 -574 16185 0 16181 16182 -16183 -574 -16186 0 c 2+1 --> break c (-b^{41, 14}_2 ∧ b^{41, 14}_1 ∧ -b^{41, 14}_0 ∧ p_574) -> break c in CNF: c b^{41, 14}_2 ∨ -b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ -p_574 ∨ break c in DIMACS: 16181 -16182 16183 -574 1162 0 c 2-1 --> 1 c (-b^{41, 14}_2 ∧ b^{41, 14}_1 ∧ -b^{41, 14}_0 ∧ -p_574) -> (-b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ b^{41, 15}_0) c in CNF: c b^{41, 14}_2 ∨ -b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ p_574 ∨ -b^{41, 15}_2 c b^{41, 14}_2 ∨ -b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ p_574 ∨ -b^{41, 15}_1 c b^{41, 14}_2 ∨ -b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ p_574 ∨ b^{41, 15}_0 c in DIMACS: 16181 -16182 16183 574 -16184 0 16181 -16182 16183 574 -16185 0 16181 -16182 16183 574 16186 0 c 1-1 --> 0 c (-b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ b^{41, 14}_0 ∧ -p_574) -> (-b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ -b^{41, 15}_0) c in CNF: c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ p_574 ∨ -b^{41, 15}_2 c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ p_574 ∨ -b^{41, 15}_1 c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ p_574 ∨ -b^{41, 15}_0 c in DIMACS: 16181 16182 -16183 574 -16184 0 16181 16182 -16183 574 -16185 0 16181 16182 -16183 574 -16186 0 c 0-1 --> -1 c (-b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ -b^{41, 14}_0 ∧ -p_574) -> ( b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ b^{41, 15}_0) c in CNF: c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ p_574 ∨ b^{41, 15}_2 c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ p_574 ∨ -b^{41, 15}_1 c b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ p_574 ∨ b^{41, 15}_0 c in DIMACS: 16181 16182 16183 574 16184 0 16181 16182 16183 574 -16185 0 16181 16182 16183 574 16186 0 c -1-1 --> -2 c ( b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ b^{41, 14}_0 ∧ -p_574) -> ( b^{41, 15}_2 ∧ b^{41, 15}_1 ∧ -b^{41, 15}_0) c in CNF: c -b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ p_574 ∨ b^{41, 15}_2 c -b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ p_574 ∨ b^{41, 15}_1 c -b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ p_574 ∨ -b^{41, 15}_0 c in DIMACS: -16181 16182 -16183 574 16184 0 -16181 16182 -16183 574 16185 0 -16181 16182 -16183 574 -16186 0 c -2-1 --> break c ( b^{41, 14}_2 ∧ b^{41, 14}_1 ∧ -b^{41, 14}_0 ∧ -p_574) -> break c in CNF: c -b^{41, 14}_2 ∨ -b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ p_574 ∨ break c in DIMACS: -16181 -16182 16183 574 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 14}_2 ∧ -b^{41, 14}_1 ∧ -b^{41, 14}_0 ∧ true) c in CNF: c -b^{41, 14}_2 ∨ b^{41, 14}_1 ∨ b^{41, 14}_0 ∨ false c in DIMACS: -16181 16182 16183 0 c 3 does not represent an automaton state. c -(-b^{41, 14}_2 ∧ b^{41, 14}_1 ∧ b^{41, 14}_0 ∧ true) c in CNF: c b^{41, 14}_2 ∨ -b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ false c in DIMACS: 16181 -16182 -16183 0 c -3 does not represent an automaton state. c -( b^{41, 14}_2 ∧ b^{41, 14}_1 ∧ b^{41, 14}_0 ∧ true) c in CNF: c -b^{41, 14}_2 ∨ -b^{41, 14}_1 ∨ -b^{41, 14}_0 ∨ false c in DIMACS: -16181 -16182 -16183 0 c i = 15 c -2+1 --> -1 c ( b^{41, 15}_2 ∧ b^{41, 15}_1 ∧ -b^{41, 15}_0 ∧ p_615) -> ( b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ b^{41, 16}_0) c in CNF: c -b^{41, 15}_2 ∨ -b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ -p_615 ∨ b^{41, 16}_2 c -b^{41, 15}_2 ∨ -b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ -p_615 ∨ -b^{41, 16}_1 c -b^{41, 15}_2 ∨ -b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ -p_615 ∨ b^{41, 16}_0 c in DIMACS: -16184 -16185 16186 -615 16187 0 -16184 -16185 16186 -615 -16188 0 -16184 -16185 16186 -615 16189 0 c -1+1 --> 0 c ( b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ b^{41, 15}_0 ∧ p_615) -> (-b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ -b^{41, 16}_0) c in CNF: c -b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ -p_615 ∨ -b^{41, 16}_2 c -b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ -p_615 ∨ -b^{41, 16}_1 c -b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ -p_615 ∨ -b^{41, 16}_0 c in DIMACS: -16184 16185 -16186 -615 -16187 0 -16184 16185 -16186 -615 -16188 0 -16184 16185 -16186 -615 -16189 0 c 0+1 --> 1 c (-b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ -b^{41, 15}_0 ∧ p_615) -> (-b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ b^{41, 16}_0) c in CNF: c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ -p_615 ∨ -b^{41, 16}_2 c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ -p_615 ∨ -b^{41, 16}_1 c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ -p_615 ∨ b^{41, 16}_0 c in DIMACS: 16184 16185 16186 -615 -16187 0 16184 16185 16186 -615 -16188 0 16184 16185 16186 -615 16189 0 c 1+1 --> 2 c (-b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ b^{41, 15}_0 ∧ p_615) -> (-b^{41, 16}_2 ∧ b^{41, 16}_1 ∧ -b^{41, 16}_0) c in CNF: c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ -p_615 ∨ -b^{41, 16}_2 c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ -p_615 ∨ b^{41, 16}_1 c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ -p_615 ∨ -b^{41, 16}_0 c in DIMACS: 16184 16185 -16186 -615 -16187 0 16184 16185 -16186 -615 16188 0 16184 16185 -16186 -615 -16189 0 c 2+1 --> break c (-b^{41, 15}_2 ∧ b^{41, 15}_1 ∧ -b^{41, 15}_0 ∧ p_615) -> break c in CNF: c b^{41, 15}_2 ∨ -b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ -p_615 ∨ break c in DIMACS: 16184 -16185 16186 -615 1162 0 c 2-1 --> 1 c (-b^{41, 15}_2 ∧ b^{41, 15}_1 ∧ -b^{41, 15}_0 ∧ -p_615) -> (-b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ b^{41, 16}_0) c in CNF: c b^{41, 15}_2 ∨ -b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ p_615 ∨ -b^{41, 16}_2 c b^{41, 15}_2 ∨ -b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ p_615 ∨ -b^{41, 16}_1 c b^{41, 15}_2 ∨ -b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ p_615 ∨ b^{41, 16}_0 c in DIMACS: 16184 -16185 16186 615 -16187 0 16184 -16185 16186 615 -16188 0 16184 -16185 16186 615 16189 0 c 1-1 --> 0 c (-b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ b^{41, 15}_0 ∧ -p_615) -> (-b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ -b^{41, 16}_0) c in CNF: c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ p_615 ∨ -b^{41, 16}_2 c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ p_615 ∨ -b^{41, 16}_1 c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ p_615 ∨ -b^{41, 16}_0 c in DIMACS: 16184 16185 -16186 615 -16187 0 16184 16185 -16186 615 -16188 0 16184 16185 -16186 615 -16189 0 c 0-1 --> -1 c (-b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ -b^{41, 15}_0 ∧ -p_615) -> ( b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ b^{41, 16}_0) c in CNF: c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ p_615 ∨ b^{41, 16}_2 c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ p_615 ∨ -b^{41, 16}_1 c b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ p_615 ∨ b^{41, 16}_0 c in DIMACS: 16184 16185 16186 615 16187 0 16184 16185 16186 615 -16188 0 16184 16185 16186 615 16189 0 c -1-1 --> -2 c ( b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ b^{41, 15}_0 ∧ -p_615) -> ( b^{41, 16}_2 ∧ b^{41, 16}_1 ∧ -b^{41, 16}_0) c in CNF: c -b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ p_615 ∨ b^{41, 16}_2 c -b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ p_615 ∨ b^{41, 16}_1 c -b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ p_615 ∨ -b^{41, 16}_0 c in DIMACS: -16184 16185 -16186 615 16187 0 -16184 16185 -16186 615 16188 0 -16184 16185 -16186 615 -16189 0 c -2-1 --> break c ( b^{41, 15}_2 ∧ b^{41, 15}_1 ∧ -b^{41, 15}_0 ∧ -p_615) -> break c in CNF: c -b^{41, 15}_2 ∨ -b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ p_615 ∨ break c in DIMACS: -16184 -16185 16186 615 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 15}_2 ∧ -b^{41, 15}_1 ∧ -b^{41, 15}_0 ∧ true) c in CNF: c -b^{41, 15}_2 ∨ b^{41, 15}_1 ∨ b^{41, 15}_0 ∨ false c in DIMACS: -16184 16185 16186 0 c 3 does not represent an automaton state. c -(-b^{41, 15}_2 ∧ b^{41, 15}_1 ∧ b^{41, 15}_0 ∧ true) c in CNF: c b^{41, 15}_2 ∨ -b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ false c in DIMACS: 16184 -16185 -16186 0 c -3 does not represent an automaton state. c -( b^{41, 15}_2 ∧ b^{41, 15}_1 ∧ b^{41, 15}_0 ∧ true) c in CNF: c -b^{41, 15}_2 ∨ -b^{41, 15}_1 ∨ -b^{41, 15}_0 ∨ false c in DIMACS: -16184 -16185 -16186 0 c i = 16 c -2+1 --> -1 c ( b^{41, 16}_2 ∧ b^{41, 16}_1 ∧ -b^{41, 16}_0 ∧ p_656) -> ( b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ b^{41, 17}_0) c in CNF: c -b^{41, 16}_2 ∨ -b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ -p_656 ∨ b^{41, 17}_2 c -b^{41, 16}_2 ∨ -b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ -p_656 ∨ -b^{41, 17}_1 c -b^{41, 16}_2 ∨ -b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ -p_656 ∨ b^{41, 17}_0 c in DIMACS: -16187 -16188 16189 -656 16190 0 -16187 -16188 16189 -656 -16191 0 -16187 -16188 16189 -656 16192 0 c -1+1 --> 0 c ( b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ b^{41, 16}_0 ∧ p_656) -> (-b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ -b^{41, 17}_0) c in CNF: c -b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ -p_656 ∨ -b^{41, 17}_2 c -b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ -p_656 ∨ -b^{41, 17}_1 c -b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ -p_656 ∨ -b^{41, 17}_0 c in DIMACS: -16187 16188 -16189 -656 -16190 0 -16187 16188 -16189 -656 -16191 0 -16187 16188 -16189 -656 -16192 0 c 0+1 --> 1 c (-b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ -b^{41, 16}_0 ∧ p_656) -> (-b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ b^{41, 17}_0) c in CNF: c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ -p_656 ∨ -b^{41, 17}_2 c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ -p_656 ∨ -b^{41, 17}_1 c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ -p_656 ∨ b^{41, 17}_0 c in DIMACS: 16187 16188 16189 -656 -16190 0 16187 16188 16189 -656 -16191 0 16187 16188 16189 -656 16192 0 c 1+1 --> 2 c (-b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ b^{41, 16}_0 ∧ p_656) -> (-b^{41, 17}_2 ∧ b^{41, 17}_1 ∧ -b^{41, 17}_0) c in CNF: c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ -p_656 ∨ -b^{41, 17}_2 c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ -p_656 ∨ b^{41, 17}_1 c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ -p_656 ∨ -b^{41, 17}_0 c in DIMACS: 16187 16188 -16189 -656 -16190 0 16187 16188 -16189 -656 16191 0 16187 16188 -16189 -656 -16192 0 c 2+1 --> break c (-b^{41, 16}_2 ∧ b^{41, 16}_1 ∧ -b^{41, 16}_0 ∧ p_656) -> break c in CNF: c b^{41, 16}_2 ∨ -b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ -p_656 ∨ break c in DIMACS: 16187 -16188 16189 -656 1162 0 c 2-1 --> 1 c (-b^{41, 16}_2 ∧ b^{41, 16}_1 ∧ -b^{41, 16}_0 ∧ -p_656) -> (-b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ b^{41, 17}_0) c in CNF: c b^{41, 16}_2 ∨ -b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ p_656 ∨ -b^{41, 17}_2 c b^{41, 16}_2 ∨ -b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ p_656 ∨ -b^{41, 17}_1 c b^{41, 16}_2 ∨ -b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ p_656 ∨ b^{41, 17}_0 c in DIMACS: 16187 -16188 16189 656 -16190 0 16187 -16188 16189 656 -16191 0 16187 -16188 16189 656 16192 0 c 1-1 --> 0 c (-b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ b^{41, 16}_0 ∧ -p_656) -> (-b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ -b^{41, 17}_0) c in CNF: c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ p_656 ∨ -b^{41, 17}_2 c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ p_656 ∨ -b^{41, 17}_1 c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ p_656 ∨ -b^{41, 17}_0 c in DIMACS: 16187 16188 -16189 656 -16190 0 16187 16188 -16189 656 -16191 0 16187 16188 -16189 656 -16192 0 c 0-1 --> -1 c (-b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ -b^{41, 16}_0 ∧ -p_656) -> ( b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ b^{41, 17}_0) c in CNF: c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ p_656 ∨ b^{41, 17}_2 c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ p_656 ∨ -b^{41, 17}_1 c b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ p_656 ∨ b^{41, 17}_0 c in DIMACS: 16187 16188 16189 656 16190 0 16187 16188 16189 656 -16191 0 16187 16188 16189 656 16192 0 c -1-1 --> -2 c ( b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ b^{41, 16}_0 ∧ -p_656) -> ( b^{41, 17}_2 ∧ b^{41, 17}_1 ∧ -b^{41, 17}_0) c in CNF: c -b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ p_656 ∨ b^{41, 17}_2 c -b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ p_656 ∨ b^{41, 17}_1 c -b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ p_656 ∨ -b^{41, 17}_0 c in DIMACS: -16187 16188 -16189 656 16190 0 -16187 16188 -16189 656 16191 0 -16187 16188 -16189 656 -16192 0 c -2-1 --> break c ( b^{41, 16}_2 ∧ b^{41, 16}_1 ∧ -b^{41, 16}_0 ∧ -p_656) -> break c in CNF: c -b^{41, 16}_2 ∨ -b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ p_656 ∨ break c in DIMACS: -16187 -16188 16189 656 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 16}_2 ∧ -b^{41, 16}_1 ∧ -b^{41, 16}_0 ∧ true) c in CNF: c -b^{41, 16}_2 ∨ b^{41, 16}_1 ∨ b^{41, 16}_0 ∨ false c in DIMACS: -16187 16188 16189 0 c 3 does not represent an automaton state. c -(-b^{41, 16}_2 ∧ b^{41, 16}_1 ∧ b^{41, 16}_0 ∧ true) c in CNF: c b^{41, 16}_2 ∨ -b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ false c in DIMACS: 16187 -16188 -16189 0 c -3 does not represent an automaton state. c -( b^{41, 16}_2 ∧ b^{41, 16}_1 ∧ b^{41, 16}_0 ∧ true) c in CNF: c -b^{41, 16}_2 ∨ -b^{41, 16}_1 ∨ -b^{41, 16}_0 ∨ false c in DIMACS: -16187 -16188 -16189 0 c i = 17 c -2+1 --> -1 c ( b^{41, 17}_2 ∧ b^{41, 17}_1 ∧ -b^{41, 17}_0 ∧ p_697) -> ( b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ b^{41, 18}_0) c in CNF: c -b^{41, 17}_2 ∨ -b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ -p_697 ∨ b^{41, 18}_2 c -b^{41, 17}_2 ∨ -b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ -p_697 ∨ -b^{41, 18}_1 c -b^{41, 17}_2 ∨ -b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ -p_697 ∨ b^{41, 18}_0 c in DIMACS: -16190 -16191 16192 -697 16193 0 -16190 -16191 16192 -697 -16194 0 -16190 -16191 16192 -697 16195 0 c -1+1 --> 0 c ( b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ b^{41, 17}_0 ∧ p_697) -> (-b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ -b^{41, 18}_0) c in CNF: c -b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ -p_697 ∨ -b^{41, 18}_2 c -b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ -p_697 ∨ -b^{41, 18}_1 c -b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ -p_697 ∨ -b^{41, 18}_0 c in DIMACS: -16190 16191 -16192 -697 -16193 0 -16190 16191 -16192 -697 -16194 0 -16190 16191 -16192 -697 -16195 0 c 0+1 --> 1 c (-b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ -b^{41, 17}_0 ∧ p_697) -> (-b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ b^{41, 18}_0) c in CNF: c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ -p_697 ∨ -b^{41, 18}_2 c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ -p_697 ∨ -b^{41, 18}_1 c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ -p_697 ∨ b^{41, 18}_0 c in DIMACS: 16190 16191 16192 -697 -16193 0 16190 16191 16192 -697 -16194 0 16190 16191 16192 -697 16195 0 c 1+1 --> 2 c (-b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ b^{41, 17}_0 ∧ p_697) -> (-b^{41, 18}_2 ∧ b^{41, 18}_1 ∧ -b^{41, 18}_0) c in CNF: c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ -p_697 ∨ -b^{41, 18}_2 c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ -p_697 ∨ b^{41, 18}_1 c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ -p_697 ∨ -b^{41, 18}_0 c in DIMACS: 16190 16191 -16192 -697 -16193 0 16190 16191 -16192 -697 16194 0 16190 16191 -16192 -697 -16195 0 c 2+1 --> break c (-b^{41, 17}_2 ∧ b^{41, 17}_1 ∧ -b^{41, 17}_0 ∧ p_697) -> break c in CNF: c b^{41, 17}_2 ∨ -b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ -p_697 ∨ break c in DIMACS: 16190 -16191 16192 -697 1162 0 c 2-1 --> 1 c (-b^{41, 17}_2 ∧ b^{41, 17}_1 ∧ -b^{41, 17}_0 ∧ -p_697) -> (-b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ b^{41, 18}_0) c in CNF: c b^{41, 17}_2 ∨ -b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ p_697 ∨ -b^{41, 18}_2 c b^{41, 17}_2 ∨ -b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ p_697 ∨ -b^{41, 18}_1 c b^{41, 17}_2 ∨ -b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ p_697 ∨ b^{41, 18}_0 c in DIMACS: 16190 -16191 16192 697 -16193 0 16190 -16191 16192 697 -16194 0 16190 -16191 16192 697 16195 0 c 1-1 --> 0 c (-b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ b^{41, 17}_0 ∧ -p_697) -> (-b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ -b^{41, 18}_0) c in CNF: c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ p_697 ∨ -b^{41, 18}_2 c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ p_697 ∨ -b^{41, 18}_1 c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ p_697 ∨ -b^{41, 18}_0 c in DIMACS: 16190 16191 -16192 697 -16193 0 16190 16191 -16192 697 -16194 0 16190 16191 -16192 697 -16195 0 c 0-1 --> -1 c (-b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ -b^{41, 17}_0 ∧ -p_697) -> ( b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ b^{41, 18}_0) c in CNF: c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ p_697 ∨ b^{41, 18}_2 c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ p_697 ∨ -b^{41, 18}_1 c b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ p_697 ∨ b^{41, 18}_0 c in DIMACS: 16190 16191 16192 697 16193 0 16190 16191 16192 697 -16194 0 16190 16191 16192 697 16195 0 c -1-1 --> -2 c ( b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ b^{41, 17}_0 ∧ -p_697) -> ( b^{41, 18}_2 ∧ b^{41, 18}_1 ∧ -b^{41, 18}_0) c in CNF: c -b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ p_697 ∨ b^{41, 18}_2 c -b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ p_697 ∨ b^{41, 18}_1 c -b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ p_697 ∨ -b^{41, 18}_0 c in DIMACS: -16190 16191 -16192 697 16193 0 -16190 16191 -16192 697 16194 0 -16190 16191 -16192 697 -16195 0 c -2-1 --> break c ( b^{41, 17}_2 ∧ b^{41, 17}_1 ∧ -b^{41, 17}_0 ∧ -p_697) -> break c in CNF: c -b^{41, 17}_2 ∨ -b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ p_697 ∨ break c in DIMACS: -16190 -16191 16192 697 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 17}_2 ∧ -b^{41, 17}_1 ∧ -b^{41, 17}_0 ∧ true) c in CNF: c -b^{41, 17}_2 ∨ b^{41, 17}_1 ∨ b^{41, 17}_0 ∨ false c in DIMACS: -16190 16191 16192 0 c 3 does not represent an automaton state. c -(-b^{41, 17}_2 ∧ b^{41, 17}_1 ∧ b^{41, 17}_0 ∧ true) c in CNF: c b^{41, 17}_2 ∨ -b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ false c in DIMACS: 16190 -16191 -16192 0 c -3 does not represent an automaton state. c -( b^{41, 17}_2 ∧ b^{41, 17}_1 ∧ b^{41, 17}_0 ∧ true) c in CNF: c -b^{41, 17}_2 ∨ -b^{41, 17}_1 ∨ -b^{41, 17}_0 ∨ false c in DIMACS: -16190 -16191 -16192 0 c i = 18 c -2+1 --> -1 c ( b^{41, 18}_2 ∧ b^{41, 18}_1 ∧ -b^{41, 18}_0 ∧ p_738) -> ( b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ b^{41, 19}_0) c in CNF: c -b^{41, 18}_2 ∨ -b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ -p_738 ∨ b^{41, 19}_2 c -b^{41, 18}_2 ∨ -b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ -p_738 ∨ -b^{41, 19}_1 c -b^{41, 18}_2 ∨ -b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ -p_738 ∨ b^{41, 19}_0 c in DIMACS: -16193 -16194 16195 -738 16196 0 -16193 -16194 16195 -738 -16197 0 -16193 -16194 16195 -738 16198 0 c -1+1 --> 0 c ( b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ b^{41, 18}_0 ∧ p_738) -> (-b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ -b^{41, 19}_0) c in CNF: c -b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ -p_738 ∨ -b^{41, 19}_2 c -b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ -p_738 ∨ -b^{41, 19}_1 c -b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ -p_738 ∨ -b^{41, 19}_0 c in DIMACS: -16193 16194 -16195 -738 -16196 0 -16193 16194 -16195 -738 -16197 0 -16193 16194 -16195 -738 -16198 0 c 0+1 --> 1 c (-b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ -b^{41, 18}_0 ∧ p_738) -> (-b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ b^{41, 19}_0) c in CNF: c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ -p_738 ∨ -b^{41, 19}_2 c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ -p_738 ∨ -b^{41, 19}_1 c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ -p_738 ∨ b^{41, 19}_0 c in DIMACS: 16193 16194 16195 -738 -16196 0 16193 16194 16195 -738 -16197 0 16193 16194 16195 -738 16198 0 c 1+1 --> 2 c (-b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ b^{41, 18}_0 ∧ p_738) -> (-b^{41, 19}_2 ∧ b^{41, 19}_1 ∧ -b^{41, 19}_0) c in CNF: c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ -p_738 ∨ -b^{41, 19}_2 c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ -p_738 ∨ b^{41, 19}_1 c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ -p_738 ∨ -b^{41, 19}_0 c in DIMACS: 16193 16194 -16195 -738 -16196 0 16193 16194 -16195 -738 16197 0 16193 16194 -16195 -738 -16198 0 c 2+1 --> break c (-b^{41, 18}_2 ∧ b^{41, 18}_1 ∧ -b^{41, 18}_0 ∧ p_738) -> break c in CNF: c b^{41, 18}_2 ∨ -b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ -p_738 ∨ break c in DIMACS: 16193 -16194 16195 -738 1162 0 c 2-1 --> 1 c (-b^{41, 18}_2 ∧ b^{41, 18}_1 ∧ -b^{41, 18}_0 ∧ -p_738) -> (-b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ b^{41, 19}_0) c in CNF: c b^{41, 18}_2 ∨ -b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ p_738 ∨ -b^{41, 19}_2 c b^{41, 18}_2 ∨ -b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ p_738 ∨ -b^{41, 19}_1 c b^{41, 18}_2 ∨ -b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ p_738 ∨ b^{41, 19}_0 c in DIMACS: 16193 -16194 16195 738 -16196 0 16193 -16194 16195 738 -16197 0 16193 -16194 16195 738 16198 0 c 1-1 --> 0 c (-b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ b^{41, 18}_0 ∧ -p_738) -> (-b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ -b^{41, 19}_0) c in CNF: c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ p_738 ∨ -b^{41, 19}_2 c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ p_738 ∨ -b^{41, 19}_1 c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ p_738 ∨ -b^{41, 19}_0 c in DIMACS: 16193 16194 -16195 738 -16196 0 16193 16194 -16195 738 -16197 0 16193 16194 -16195 738 -16198 0 c 0-1 --> -1 c (-b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ -b^{41, 18}_0 ∧ -p_738) -> ( b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ b^{41, 19}_0) c in CNF: c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ p_738 ∨ b^{41, 19}_2 c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ p_738 ∨ -b^{41, 19}_1 c b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ p_738 ∨ b^{41, 19}_0 c in DIMACS: 16193 16194 16195 738 16196 0 16193 16194 16195 738 -16197 0 16193 16194 16195 738 16198 0 c -1-1 --> -2 c ( b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ b^{41, 18}_0 ∧ -p_738) -> ( b^{41, 19}_2 ∧ b^{41, 19}_1 ∧ -b^{41, 19}_0) c in CNF: c -b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ p_738 ∨ b^{41, 19}_2 c -b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ p_738 ∨ b^{41, 19}_1 c -b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ p_738 ∨ -b^{41, 19}_0 c in DIMACS: -16193 16194 -16195 738 16196 0 -16193 16194 -16195 738 16197 0 -16193 16194 -16195 738 -16198 0 c -2-1 --> break c ( b^{41, 18}_2 ∧ b^{41, 18}_1 ∧ -b^{41, 18}_0 ∧ -p_738) -> break c in CNF: c -b^{41, 18}_2 ∨ -b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ p_738 ∨ break c in DIMACS: -16193 -16194 16195 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 18}_2 ∧ -b^{41, 18}_1 ∧ -b^{41, 18}_0 ∧ true) c in CNF: c -b^{41, 18}_2 ∨ b^{41, 18}_1 ∨ b^{41, 18}_0 ∨ false c in DIMACS: -16193 16194 16195 0 c 3 does not represent an automaton state. c -(-b^{41, 18}_2 ∧ b^{41, 18}_1 ∧ b^{41, 18}_0 ∧ true) c in CNF: c b^{41, 18}_2 ∨ -b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ false c in DIMACS: 16193 -16194 -16195 0 c -3 does not represent an automaton state. c -( b^{41, 18}_2 ∧ b^{41, 18}_1 ∧ b^{41, 18}_0 ∧ true) c in CNF: c -b^{41, 18}_2 ∨ -b^{41, 18}_1 ∨ -b^{41, 18}_0 ∨ false c in DIMACS: -16193 -16194 -16195 0 c i = 19 c -2+1 --> -1 c ( b^{41, 19}_2 ∧ b^{41, 19}_1 ∧ -b^{41, 19}_0 ∧ p_779) -> ( b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ b^{41, 20}_0) c in CNF: c -b^{41, 19}_2 ∨ -b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ -p_779 ∨ b^{41, 20}_2 c -b^{41, 19}_2 ∨ -b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ -p_779 ∨ -b^{41, 20}_1 c -b^{41, 19}_2 ∨ -b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ -p_779 ∨ b^{41, 20}_0 c in DIMACS: -16196 -16197 16198 -779 16199 0 -16196 -16197 16198 -779 -16200 0 -16196 -16197 16198 -779 16201 0 c -1+1 --> 0 c ( b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ b^{41, 19}_0 ∧ p_779) -> (-b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ -b^{41, 20}_0) c in CNF: c -b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ -p_779 ∨ -b^{41, 20}_2 c -b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ -p_779 ∨ -b^{41, 20}_1 c -b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ -p_779 ∨ -b^{41, 20}_0 c in DIMACS: -16196 16197 -16198 -779 -16199 0 -16196 16197 -16198 -779 -16200 0 -16196 16197 -16198 -779 -16201 0 c 0+1 --> 1 c (-b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ -b^{41, 19}_0 ∧ p_779) -> (-b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ b^{41, 20}_0) c in CNF: c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ -p_779 ∨ -b^{41, 20}_2 c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ -p_779 ∨ -b^{41, 20}_1 c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ -p_779 ∨ b^{41, 20}_0 c in DIMACS: 16196 16197 16198 -779 -16199 0 16196 16197 16198 -779 -16200 0 16196 16197 16198 -779 16201 0 c 1+1 --> 2 c (-b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ b^{41, 19}_0 ∧ p_779) -> (-b^{41, 20}_2 ∧ b^{41, 20}_1 ∧ -b^{41, 20}_0) c in CNF: c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ -p_779 ∨ -b^{41, 20}_2 c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ -p_779 ∨ b^{41, 20}_1 c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ -p_779 ∨ -b^{41, 20}_0 c in DIMACS: 16196 16197 -16198 -779 -16199 0 16196 16197 -16198 -779 16200 0 16196 16197 -16198 -779 -16201 0 c 2+1 --> break c (-b^{41, 19}_2 ∧ b^{41, 19}_1 ∧ -b^{41, 19}_0 ∧ p_779) -> break c in CNF: c b^{41, 19}_2 ∨ -b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ -p_779 ∨ break c in DIMACS: 16196 -16197 16198 -779 1162 0 c 2-1 --> 1 c (-b^{41, 19}_2 ∧ b^{41, 19}_1 ∧ -b^{41, 19}_0 ∧ -p_779) -> (-b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ b^{41, 20}_0) c in CNF: c b^{41, 19}_2 ∨ -b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ p_779 ∨ -b^{41, 20}_2 c b^{41, 19}_2 ∨ -b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ p_779 ∨ -b^{41, 20}_1 c b^{41, 19}_2 ∨ -b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ p_779 ∨ b^{41, 20}_0 c in DIMACS: 16196 -16197 16198 779 -16199 0 16196 -16197 16198 779 -16200 0 16196 -16197 16198 779 16201 0 c 1-1 --> 0 c (-b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ b^{41, 19}_0 ∧ -p_779) -> (-b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ -b^{41, 20}_0) c in CNF: c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ p_779 ∨ -b^{41, 20}_2 c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ p_779 ∨ -b^{41, 20}_1 c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ p_779 ∨ -b^{41, 20}_0 c in DIMACS: 16196 16197 -16198 779 -16199 0 16196 16197 -16198 779 -16200 0 16196 16197 -16198 779 -16201 0 c 0-1 --> -1 c (-b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ -b^{41, 19}_0 ∧ -p_779) -> ( b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ b^{41, 20}_0) c in CNF: c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ p_779 ∨ b^{41, 20}_2 c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ p_779 ∨ -b^{41, 20}_1 c b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ p_779 ∨ b^{41, 20}_0 c in DIMACS: 16196 16197 16198 779 16199 0 16196 16197 16198 779 -16200 0 16196 16197 16198 779 16201 0 c -1-1 --> -2 c ( b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ b^{41, 19}_0 ∧ -p_779) -> ( b^{41, 20}_2 ∧ b^{41, 20}_1 ∧ -b^{41, 20}_0) c in CNF: c -b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ p_779 ∨ b^{41, 20}_2 c -b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ p_779 ∨ b^{41, 20}_1 c -b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ p_779 ∨ -b^{41, 20}_0 c in DIMACS: -16196 16197 -16198 779 16199 0 -16196 16197 -16198 779 16200 0 -16196 16197 -16198 779 -16201 0 c -2-1 --> break c ( b^{41, 19}_2 ∧ b^{41, 19}_1 ∧ -b^{41, 19}_0 ∧ -p_779) -> break c in CNF: c -b^{41, 19}_2 ∨ -b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ p_779 ∨ break c in DIMACS: -16196 -16197 16198 779 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 19}_2 ∧ -b^{41, 19}_1 ∧ -b^{41, 19}_0 ∧ true) c in CNF: c -b^{41, 19}_2 ∨ b^{41, 19}_1 ∨ b^{41, 19}_0 ∨ false c in DIMACS: -16196 16197 16198 0 c 3 does not represent an automaton state. c -(-b^{41, 19}_2 ∧ b^{41, 19}_1 ∧ b^{41, 19}_0 ∧ true) c in CNF: c b^{41, 19}_2 ∨ -b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ false c in DIMACS: 16196 -16197 -16198 0 c -3 does not represent an automaton state. c -( b^{41, 19}_2 ∧ b^{41, 19}_1 ∧ b^{41, 19}_0 ∧ true) c in CNF: c -b^{41, 19}_2 ∨ -b^{41, 19}_1 ∨ -b^{41, 19}_0 ∨ false c in DIMACS: -16196 -16197 -16198 0 c i = 20 c -2+1 --> -1 c ( b^{41, 20}_2 ∧ b^{41, 20}_1 ∧ -b^{41, 20}_0 ∧ p_820) -> ( b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ b^{41, 21}_0) c in CNF: c -b^{41, 20}_2 ∨ -b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ -p_820 ∨ b^{41, 21}_2 c -b^{41, 20}_2 ∨ -b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ -p_820 ∨ -b^{41, 21}_1 c -b^{41, 20}_2 ∨ -b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ -p_820 ∨ b^{41, 21}_0 c in DIMACS: -16199 -16200 16201 -820 16202 0 -16199 -16200 16201 -820 -16203 0 -16199 -16200 16201 -820 16204 0 c -1+1 --> 0 c ( b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ b^{41, 20}_0 ∧ p_820) -> (-b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ -b^{41, 21}_0) c in CNF: c -b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ -p_820 ∨ -b^{41, 21}_2 c -b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ -p_820 ∨ -b^{41, 21}_1 c -b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ -p_820 ∨ -b^{41, 21}_0 c in DIMACS: -16199 16200 -16201 -820 -16202 0 -16199 16200 -16201 -820 -16203 0 -16199 16200 -16201 -820 -16204 0 c 0+1 --> 1 c (-b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ -b^{41, 20}_0 ∧ p_820) -> (-b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ b^{41, 21}_0) c in CNF: c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ -p_820 ∨ -b^{41, 21}_2 c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ -p_820 ∨ -b^{41, 21}_1 c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ -p_820 ∨ b^{41, 21}_0 c in DIMACS: 16199 16200 16201 -820 -16202 0 16199 16200 16201 -820 -16203 0 16199 16200 16201 -820 16204 0 c 1+1 --> 2 c (-b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ b^{41, 20}_0 ∧ p_820) -> (-b^{41, 21}_2 ∧ b^{41, 21}_1 ∧ -b^{41, 21}_0) c in CNF: c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ -p_820 ∨ -b^{41, 21}_2 c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ -p_820 ∨ b^{41, 21}_1 c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ -p_820 ∨ -b^{41, 21}_0 c in DIMACS: 16199 16200 -16201 -820 -16202 0 16199 16200 -16201 -820 16203 0 16199 16200 -16201 -820 -16204 0 c 2+1 --> break c (-b^{41, 20}_2 ∧ b^{41, 20}_1 ∧ -b^{41, 20}_0 ∧ p_820) -> break c in CNF: c b^{41, 20}_2 ∨ -b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ -p_820 ∨ break c in DIMACS: 16199 -16200 16201 -820 1162 0 c 2-1 --> 1 c (-b^{41, 20}_2 ∧ b^{41, 20}_1 ∧ -b^{41, 20}_0 ∧ -p_820) -> (-b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ b^{41, 21}_0) c in CNF: c b^{41, 20}_2 ∨ -b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ p_820 ∨ -b^{41, 21}_2 c b^{41, 20}_2 ∨ -b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ p_820 ∨ -b^{41, 21}_1 c b^{41, 20}_2 ∨ -b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ p_820 ∨ b^{41, 21}_0 c in DIMACS: 16199 -16200 16201 820 -16202 0 16199 -16200 16201 820 -16203 0 16199 -16200 16201 820 16204 0 c 1-1 --> 0 c (-b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ b^{41, 20}_0 ∧ -p_820) -> (-b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ -b^{41, 21}_0) c in CNF: c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ p_820 ∨ -b^{41, 21}_2 c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ p_820 ∨ -b^{41, 21}_1 c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ p_820 ∨ -b^{41, 21}_0 c in DIMACS: 16199 16200 -16201 820 -16202 0 16199 16200 -16201 820 -16203 0 16199 16200 -16201 820 -16204 0 c 0-1 --> -1 c (-b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ -b^{41, 20}_0 ∧ -p_820) -> ( b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ b^{41, 21}_0) c in CNF: c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ p_820 ∨ b^{41, 21}_2 c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ p_820 ∨ -b^{41, 21}_1 c b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ p_820 ∨ b^{41, 21}_0 c in DIMACS: 16199 16200 16201 820 16202 0 16199 16200 16201 820 -16203 0 16199 16200 16201 820 16204 0 c -1-1 --> -2 c ( b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ b^{41, 20}_0 ∧ -p_820) -> ( b^{41, 21}_2 ∧ b^{41, 21}_1 ∧ -b^{41, 21}_0) c in CNF: c -b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ p_820 ∨ b^{41, 21}_2 c -b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ p_820 ∨ b^{41, 21}_1 c -b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ p_820 ∨ -b^{41, 21}_0 c in DIMACS: -16199 16200 -16201 820 16202 0 -16199 16200 -16201 820 16203 0 -16199 16200 -16201 820 -16204 0 c -2-1 --> break c ( b^{41, 20}_2 ∧ b^{41, 20}_1 ∧ -b^{41, 20}_0 ∧ -p_820) -> break c in CNF: c -b^{41, 20}_2 ∨ -b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ p_820 ∨ break c in DIMACS: -16199 -16200 16201 820 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 20}_2 ∧ -b^{41, 20}_1 ∧ -b^{41, 20}_0 ∧ true) c in CNF: c -b^{41, 20}_2 ∨ b^{41, 20}_1 ∨ b^{41, 20}_0 ∨ false c in DIMACS: -16199 16200 16201 0 c 3 does not represent an automaton state. c -(-b^{41, 20}_2 ∧ b^{41, 20}_1 ∧ b^{41, 20}_0 ∧ true) c in CNF: c b^{41, 20}_2 ∨ -b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ false c in DIMACS: 16199 -16200 -16201 0 c -3 does not represent an automaton state. c -( b^{41, 20}_2 ∧ b^{41, 20}_1 ∧ b^{41, 20}_0 ∧ true) c in CNF: c -b^{41, 20}_2 ∨ -b^{41, 20}_1 ∨ -b^{41, 20}_0 ∨ false c in DIMACS: -16199 -16200 -16201 0 c i = 21 c -2+1 --> -1 c ( b^{41, 21}_2 ∧ b^{41, 21}_1 ∧ -b^{41, 21}_0 ∧ p_861) -> ( b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ b^{41, 22}_0) c in CNF: c -b^{41, 21}_2 ∨ -b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ -p_861 ∨ b^{41, 22}_2 c -b^{41, 21}_2 ∨ -b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ -p_861 ∨ -b^{41, 22}_1 c -b^{41, 21}_2 ∨ -b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ -p_861 ∨ b^{41, 22}_0 c in DIMACS: -16202 -16203 16204 -861 16205 0 -16202 -16203 16204 -861 -16206 0 -16202 -16203 16204 -861 16207 0 c -1+1 --> 0 c ( b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ b^{41, 21}_0 ∧ p_861) -> (-b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ -b^{41, 22}_0) c in CNF: c -b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ -p_861 ∨ -b^{41, 22}_2 c -b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ -p_861 ∨ -b^{41, 22}_1 c -b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ -p_861 ∨ -b^{41, 22}_0 c in DIMACS: -16202 16203 -16204 -861 -16205 0 -16202 16203 -16204 -861 -16206 0 -16202 16203 -16204 -861 -16207 0 c 0+1 --> 1 c (-b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ -b^{41, 21}_0 ∧ p_861) -> (-b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ b^{41, 22}_0) c in CNF: c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ -p_861 ∨ -b^{41, 22}_2 c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ -p_861 ∨ -b^{41, 22}_1 c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ -p_861 ∨ b^{41, 22}_0 c in DIMACS: 16202 16203 16204 -861 -16205 0 16202 16203 16204 -861 -16206 0 16202 16203 16204 -861 16207 0 c 1+1 --> 2 c (-b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ b^{41, 21}_0 ∧ p_861) -> (-b^{41, 22}_2 ∧ b^{41, 22}_1 ∧ -b^{41, 22}_0) c in CNF: c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ -p_861 ∨ -b^{41, 22}_2 c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ -p_861 ∨ b^{41, 22}_1 c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ -p_861 ∨ -b^{41, 22}_0 c in DIMACS: 16202 16203 -16204 -861 -16205 0 16202 16203 -16204 -861 16206 0 16202 16203 -16204 -861 -16207 0 c 2+1 --> break c (-b^{41, 21}_2 ∧ b^{41, 21}_1 ∧ -b^{41, 21}_0 ∧ p_861) -> break c in CNF: c b^{41, 21}_2 ∨ -b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ -p_861 ∨ break c in DIMACS: 16202 -16203 16204 -861 1162 0 c 2-1 --> 1 c (-b^{41, 21}_2 ∧ b^{41, 21}_1 ∧ -b^{41, 21}_0 ∧ -p_861) -> (-b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ b^{41, 22}_0) c in CNF: c b^{41, 21}_2 ∨ -b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ p_861 ∨ -b^{41, 22}_2 c b^{41, 21}_2 ∨ -b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ p_861 ∨ -b^{41, 22}_1 c b^{41, 21}_2 ∨ -b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ p_861 ∨ b^{41, 22}_0 c in DIMACS: 16202 -16203 16204 861 -16205 0 16202 -16203 16204 861 -16206 0 16202 -16203 16204 861 16207 0 c 1-1 --> 0 c (-b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ b^{41, 21}_0 ∧ -p_861) -> (-b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ -b^{41, 22}_0) c in CNF: c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ p_861 ∨ -b^{41, 22}_2 c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ p_861 ∨ -b^{41, 22}_1 c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ p_861 ∨ -b^{41, 22}_0 c in DIMACS: 16202 16203 -16204 861 -16205 0 16202 16203 -16204 861 -16206 0 16202 16203 -16204 861 -16207 0 c 0-1 --> -1 c (-b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ -b^{41, 21}_0 ∧ -p_861) -> ( b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ b^{41, 22}_0) c in CNF: c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ p_861 ∨ b^{41, 22}_2 c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ p_861 ∨ -b^{41, 22}_1 c b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ p_861 ∨ b^{41, 22}_0 c in DIMACS: 16202 16203 16204 861 16205 0 16202 16203 16204 861 -16206 0 16202 16203 16204 861 16207 0 c -1-1 --> -2 c ( b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ b^{41, 21}_0 ∧ -p_861) -> ( b^{41, 22}_2 ∧ b^{41, 22}_1 ∧ -b^{41, 22}_0) c in CNF: c -b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ p_861 ∨ b^{41, 22}_2 c -b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ p_861 ∨ b^{41, 22}_1 c -b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ p_861 ∨ -b^{41, 22}_0 c in DIMACS: -16202 16203 -16204 861 16205 0 -16202 16203 -16204 861 16206 0 -16202 16203 -16204 861 -16207 0 c -2-1 --> break c ( b^{41, 21}_2 ∧ b^{41, 21}_1 ∧ -b^{41, 21}_0 ∧ -p_861) -> break c in CNF: c -b^{41, 21}_2 ∨ -b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ p_861 ∨ break c in DIMACS: -16202 -16203 16204 861 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 21}_2 ∧ -b^{41, 21}_1 ∧ -b^{41, 21}_0 ∧ true) c in CNF: c -b^{41, 21}_2 ∨ b^{41, 21}_1 ∨ b^{41, 21}_0 ∨ false c in DIMACS: -16202 16203 16204 0 c 3 does not represent an automaton state. c -(-b^{41, 21}_2 ∧ b^{41, 21}_1 ∧ b^{41, 21}_0 ∧ true) c in CNF: c b^{41, 21}_2 ∨ -b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ false c in DIMACS: 16202 -16203 -16204 0 c -3 does not represent an automaton state. c -( b^{41, 21}_2 ∧ b^{41, 21}_1 ∧ b^{41, 21}_0 ∧ true) c in CNF: c -b^{41, 21}_2 ∨ -b^{41, 21}_1 ∨ -b^{41, 21}_0 ∨ false c in DIMACS: -16202 -16203 -16204 0 c i = 22 c -2+1 --> -1 c ( b^{41, 22}_2 ∧ b^{41, 22}_1 ∧ -b^{41, 22}_0 ∧ p_902) -> ( b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ b^{41, 23}_0) c in CNF: c -b^{41, 22}_2 ∨ -b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ -p_902 ∨ b^{41, 23}_2 c -b^{41, 22}_2 ∨ -b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ -p_902 ∨ -b^{41, 23}_1 c -b^{41, 22}_2 ∨ -b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ -p_902 ∨ b^{41, 23}_0 c in DIMACS: -16205 -16206 16207 -902 16208 0 -16205 -16206 16207 -902 -16209 0 -16205 -16206 16207 -902 16210 0 c -1+1 --> 0 c ( b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ b^{41, 22}_0 ∧ p_902) -> (-b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ -b^{41, 23}_0) c in CNF: c -b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ -p_902 ∨ -b^{41, 23}_2 c -b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ -p_902 ∨ -b^{41, 23}_1 c -b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ -p_902 ∨ -b^{41, 23}_0 c in DIMACS: -16205 16206 -16207 -902 -16208 0 -16205 16206 -16207 -902 -16209 0 -16205 16206 -16207 -902 -16210 0 c 0+1 --> 1 c (-b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ -b^{41, 22}_0 ∧ p_902) -> (-b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ b^{41, 23}_0) c in CNF: c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ -p_902 ∨ -b^{41, 23}_2 c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ -p_902 ∨ -b^{41, 23}_1 c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ -p_902 ∨ b^{41, 23}_0 c in DIMACS: 16205 16206 16207 -902 -16208 0 16205 16206 16207 -902 -16209 0 16205 16206 16207 -902 16210 0 c 1+1 --> 2 c (-b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ b^{41, 22}_0 ∧ p_902) -> (-b^{41, 23}_2 ∧ b^{41, 23}_1 ∧ -b^{41, 23}_0) c in CNF: c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ -p_902 ∨ -b^{41, 23}_2 c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ -p_902 ∨ b^{41, 23}_1 c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ -p_902 ∨ -b^{41, 23}_0 c in DIMACS: 16205 16206 -16207 -902 -16208 0 16205 16206 -16207 -902 16209 0 16205 16206 -16207 -902 -16210 0 c 2+1 --> break c (-b^{41, 22}_2 ∧ b^{41, 22}_1 ∧ -b^{41, 22}_0 ∧ p_902) -> break c in CNF: c b^{41, 22}_2 ∨ -b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ -p_902 ∨ break c in DIMACS: 16205 -16206 16207 -902 1162 0 c 2-1 --> 1 c (-b^{41, 22}_2 ∧ b^{41, 22}_1 ∧ -b^{41, 22}_0 ∧ -p_902) -> (-b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ b^{41, 23}_0) c in CNF: c b^{41, 22}_2 ∨ -b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ p_902 ∨ -b^{41, 23}_2 c b^{41, 22}_2 ∨ -b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ p_902 ∨ -b^{41, 23}_1 c b^{41, 22}_2 ∨ -b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ p_902 ∨ b^{41, 23}_0 c in DIMACS: 16205 -16206 16207 902 -16208 0 16205 -16206 16207 902 -16209 0 16205 -16206 16207 902 16210 0 c 1-1 --> 0 c (-b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ b^{41, 22}_0 ∧ -p_902) -> (-b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ -b^{41, 23}_0) c in CNF: c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ p_902 ∨ -b^{41, 23}_2 c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ p_902 ∨ -b^{41, 23}_1 c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ p_902 ∨ -b^{41, 23}_0 c in DIMACS: 16205 16206 -16207 902 -16208 0 16205 16206 -16207 902 -16209 0 16205 16206 -16207 902 -16210 0 c 0-1 --> -1 c (-b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ -b^{41, 22}_0 ∧ -p_902) -> ( b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ b^{41, 23}_0) c in CNF: c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ p_902 ∨ b^{41, 23}_2 c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ p_902 ∨ -b^{41, 23}_1 c b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ p_902 ∨ b^{41, 23}_0 c in DIMACS: 16205 16206 16207 902 16208 0 16205 16206 16207 902 -16209 0 16205 16206 16207 902 16210 0 c -1-1 --> -2 c ( b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ b^{41, 22}_0 ∧ -p_902) -> ( b^{41, 23}_2 ∧ b^{41, 23}_1 ∧ -b^{41, 23}_0) c in CNF: c -b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ p_902 ∨ b^{41, 23}_2 c -b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ p_902 ∨ b^{41, 23}_1 c -b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ p_902 ∨ -b^{41, 23}_0 c in DIMACS: -16205 16206 -16207 902 16208 0 -16205 16206 -16207 902 16209 0 -16205 16206 -16207 902 -16210 0 c -2-1 --> break c ( b^{41, 22}_2 ∧ b^{41, 22}_1 ∧ -b^{41, 22}_0 ∧ -p_902) -> break c in CNF: c -b^{41, 22}_2 ∨ -b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ p_902 ∨ break c in DIMACS: -16205 -16206 16207 902 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 22}_2 ∧ -b^{41, 22}_1 ∧ -b^{41, 22}_0 ∧ true) c in CNF: c -b^{41, 22}_2 ∨ b^{41, 22}_1 ∨ b^{41, 22}_0 ∨ false c in DIMACS: -16205 16206 16207 0 c 3 does not represent an automaton state. c -(-b^{41, 22}_2 ∧ b^{41, 22}_1 ∧ b^{41, 22}_0 ∧ true) c in CNF: c b^{41, 22}_2 ∨ -b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ false c in DIMACS: 16205 -16206 -16207 0 c -3 does not represent an automaton state. c -( b^{41, 22}_2 ∧ b^{41, 22}_1 ∧ b^{41, 22}_0 ∧ true) c in CNF: c -b^{41, 22}_2 ∨ -b^{41, 22}_1 ∨ -b^{41, 22}_0 ∨ false c in DIMACS: -16205 -16206 -16207 0 c i = 23 c -2+1 --> -1 c ( b^{41, 23}_2 ∧ b^{41, 23}_1 ∧ -b^{41, 23}_0 ∧ p_943) -> ( b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ b^{41, 24}_0) c in CNF: c -b^{41, 23}_2 ∨ -b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ -p_943 ∨ b^{41, 24}_2 c -b^{41, 23}_2 ∨ -b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ -p_943 ∨ -b^{41, 24}_1 c -b^{41, 23}_2 ∨ -b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ -p_943 ∨ b^{41, 24}_0 c in DIMACS: -16208 -16209 16210 -943 16211 0 -16208 -16209 16210 -943 -16212 0 -16208 -16209 16210 -943 16213 0 c -1+1 --> 0 c ( b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ b^{41, 23}_0 ∧ p_943) -> (-b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ -b^{41, 24}_0) c in CNF: c -b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ -p_943 ∨ -b^{41, 24}_2 c -b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ -p_943 ∨ -b^{41, 24}_1 c -b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ -p_943 ∨ -b^{41, 24}_0 c in DIMACS: -16208 16209 -16210 -943 -16211 0 -16208 16209 -16210 -943 -16212 0 -16208 16209 -16210 -943 -16213 0 c 0+1 --> 1 c (-b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ -b^{41, 23}_0 ∧ p_943) -> (-b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ b^{41, 24}_0) c in CNF: c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ -p_943 ∨ -b^{41, 24}_2 c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ -p_943 ∨ -b^{41, 24}_1 c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ -p_943 ∨ b^{41, 24}_0 c in DIMACS: 16208 16209 16210 -943 -16211 0 16208 16209 16210 -943 -16212 0 16208 16209 16210 -943 16213 0 c 1+1 --> 2 c (-b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ b^{41, 23}_0 ∧ p_943) -> (-b^{41, 24}_2 ∧ b^{41, 24}_1 ∧ -b^{41, 24}_0) c in CNF: c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ -p_943 ∨ -b^{41, 24}_2 c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ -p_943 ∨ b^{41, 24}_1 c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ -p_943 ∨ -b^{41, 24}_0 c in DIMACS: 16208 16209 -16210 -943 -16211 0 16208 16209 -16210 -943 16212 0 16208 16209 -16210 -943 -16213 0 c 2+1 --> break c (-b^{41, 23}_2 ∧ b^{41, 23}_1 ∧ -b^{41, 23}_0 ∧ p_943) -> break c in CNF: c b^{41, 23}_2 ∨ -b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ -p_943 ∨ break c in DIMACS: 16208 -16209 16210 -943 1162 0 c 2-1 --> 1 c (-b^{41, 23}_2 ∧ b^{41, 23}_1 ∧ -b^{41, 23}_0 ∧ -p_943) -> (-b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ b^{41, 24}_0) c in CNF: c b^{41, 23}_2 ∨ -b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ p_943 ∨ -b^{41, 24}_2 c b^{41, 23}_2 ∨ -b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ p_943 ∨ -b^{41, 24}_1 c b^{41, 23}_2 ∨ -b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ p_943 ∨ b^{41, 24}_0 c in DIMACS: 16208 -16209 16210 943 -16211 0 16208 -16209 16210 943 -16212 0 16208 -16209 16210 943 16213 0 c 1-1 --> 0 c (-b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ b^{41, 23}_0 ∧ -p_943) -> (-b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ -b^{41, 24}_0) c in CNF: c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ p_943 ∨ -b^{41, 24}_2 c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ p_943 ∨ -b^{41, 24}_1 c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ p_943 ∨ -b^{41, 24}_0 c in DIMACS: 16208 16209 -16210 943 -16211 0 16208 16209 -16210 943 -16212 0 16208 16209 -16210 943 -16213 0 c 0-1 --> -1 c (-b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ -b^{41, 23}_0 ∧ -p_943) -> ( b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ b^{41, 24}_0) c in CNF: c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ p_943 ∨ b^{41, 24}_2 c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ p_943 ∨ -b^{41, 24}_1 c b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ p_943 ∨ b^{41, 24}_0 c in DIMACS: 16208 16209 16210 943 16211 0 16208 16209 16210 943 -16212 0 16208 16209 16210 943 16213 0 c -1-1 --> -2 c ( b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ b^{41, 23}_0 ∧ -p_943) -> ( b^{41, 24}_2 ∧ b^{41, 24}_1 ∧ -b^{41, 24}_0) c in CNF: c -b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ p_943 ∨ b^{41, 24}_2 c -b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ p_943 ∨ b^{41, 24}_1 c -b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ p_943 ∨ -b^{41, 24}_0 c in DIMACS: -16208 16209 -16210 943 16211 0 -16208 16209 -16210 943 16212 0 -16208 16209 -16210 943 -16213 0 c -2-1 --> break c ( b^{41, 23}_2 ∧ b^{41, 23}_1 ∧ -b^{41, 23}_0 ∧ -p_943) -> break c in CNF: c -b^{41, 23}_2 ∨ -b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ p_943 ∨ break c in DIMACS: -16208 -16209 16210 943 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 23}_2 ∧ -b^{41, 23}_1 ∧ -b^{41, 23}_0 ∧ true) c in CNF: c -b^{41, 23}_2 ∨ b^{41, 23}_1 ∨ b^{41, 23}_0 ∨ false c in DIMACS: -16208 16209 16210 0 c 3 does not represent an automaton state. c -(-b^{41, 23}_2 ∧ b^{41, 23}_1 ∧ b^{41, 23}_0 ∧ true) c in CNF: c b^{41, 23}_2 ∨ -b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ false c in DIMACS: 16208 -16209 -16210 0 c -3 does not represent an automaton state. c -( b^{41, 23}_2 ∧ b^{41, 23}_1 ∧ b^{41, 23}_0 ∧ true) c in CNF: c -b^{41, 23}_2 ∨ -b^{41, 23}_1 ∨ -b^{41, 23}_0 ∨ false c in DIMACS: -16208 -16209 -16210 0 c i = 24 c -2+1 --> -1 c ( b^{41, 24}_2 ∧ b^{41, 24}_1 ∧ -b^{41, 24}_0 ∧ p_984) -> ( b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ b^{41, 25}_0) c in CNF: c -b^{41, 24}_2 ∨ -b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ -p_984 ∨ b^{41, 25}_2 c -b^{41, 24}_2 ∨ -b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ -p_984 ∨ -b^{41, 25}_1 c -b^{41, 24}_2 ∨ -b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ -p_984 ∨ b^{41, 25}_0 c in DIMACS: -16211 -16212 16213 -984 16214 0 -16211 -16212 16213 -984 -16215 0 -16211 -16212 16213 -984 16216 0 c -1+1 --> 0 c ( b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ b^{41, 24}_0 ∧ p_984) -> (-b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ -b^{41, 25}_0) c in CNF: c -b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ -p_984 ∨ -b^{41, 25}_2 c -b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ -p_984 ∨ -b^{41, 25}_1 c -b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ -p_984 ∨ -b^{41, 25}_0 c in DIMACS: -16211 16212 -16213 -984 -16214 0 -16211 16212 -16213 -984 -16215 0 -16211 16212 -16213 -984 -16216 0 c 0+1 --> 1 c (-b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ -b^{41, 24}_0 ∧ p_984) -> (-b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ b^{41, 25}_0) c in CNF: c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ -p_984 ∨ -b^{41, 25}_2 c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ -p_984 ∨ -b^{41, 25}_1 c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ -p_984 ∨ b^{41, 25}_0 c in DIMACS: 16211 16212 16213 -984 -16214 0 16211 16212 16213 -984 -16215 0 16211 16212 16213 -984 16216 0 c 1+1 --> 2 c (-b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ b^{41, 24}_0 ∧ p_984) -> (-b^{41, 25}_2 ∧ b^{41, 25}_1 ∧ -b^{41, 25}_0) c in CNF: c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ -p_984 ∨ -b^{41, 25}_2 c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ -p_984 ∨ b^{41, 25}_1 c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ -p_984 ∨ -b^{41, 25}_0 c in DIMACS: 16211 16212 -16213 -984 -16214 0 16211 16212 -16213 -984 16215 0 16211 16212 -16213 -984 -16216 0 c 2+1 --> break c (-b^{41, 24}_2 ∧ b^{41, 24}_1 ∧ -b^{41, 24}_0 ∧ p_984) -> break c in CNF: c b^{41, 24}_2 ∨ -b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ -p_984 ∨ break c in DIMACS: 16211 -16212 16213 -984 1162 0 c 2-1 --> 1 c (-b^{41, 24}_2 ∧ b^{41, 24}_1 ∧ -b^{41, 24}_0 ∧ -p_984) -> (-b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ b^{41, 25}_0) c in CNF: c b^{41, 24}_2 ∨ -b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ p_984 ∨ -b^{41, 25}_2 c b^{41, 24}_2 ∨ -b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ p_984 ∨ -b^{41, 25}_1 c b^{41, 24}_2 ∨ -b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ p_984 ∨ b^{41, 25}_0 c in DIMACS: 16211 -16212 16213 984 -16214 0 16211 -16212 16213 984 -16215 0 16211 -16212 16213 984 16216 0 c 1-1 --> 0 c (-b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ b^{41, 24}_0 ∧ -p_984) -> (-b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ -b^{41, 25}_0) c in CNF: c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ p_984 ∨ -b^{41, 25}_2 c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ p_984 ∨ -b^{41, 25}_1 c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ p_984 ∨ -b^{41, 25}_0 c in DIMACS: 16211 16212 -16213 984 -16214 0 16211 16212 -16213 984 -16215 0 16211 16212 -16213 984 -16216 0 c 0-1 --> -1 c (-b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ -b^{41, 24}_0 ∧ -p_984) -> ( b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ b^{41, 25}_0) c in CNF: c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ p_984 ∨ b^{41, 25}_2 c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ p_984 ∨ -b^{41, 25}_1 c b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ p_984 ∨ b^{41, 25}_0 c in DIMACS: 16211 16212 16213 984 16214 0 16211 16212 16213 984 -16215 0 16211 16212 16213 984 16216 0 c -1-1 --> -2 c ( b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ b^{41, 24}_0 ∧ -p_984) -> ( b^{41, 25}_2 ∧ b^{41, 25}_1 ∧ -b^{41, 25}_0) c in CNF: c -b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ p_984 ∨ b^{41, 25}_2 c -b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ p_984 ∨ b^{41, 25}_1 c -b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ p_984 ∨ -b^{41, 25}_0 c in DIMACS: -16211 16212 -16213 984 16214 0 -16211 16212 -16213 984 16215 0 -16211 16212 -16213 984 -16216 0 c -2-1 --> break c ( b^{41, 24}_2 ∧ b^{41, 24}_1 ∧ -b^{41, 24}_0 ∧ -p_984) -> break c in CNF: c -b^{41, 24}_2 ∨ -b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ p_984 ∨ break c in DIMACS: -16211 -16212 16213 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 24}_2 ∧ -b^{41, 24}_1 ∧ -b^{41, 24}_0 ∧ true) c in CNF: c -b^{41, 24}_2 ∨ b^{41, 24}_1 ∨ b^{41, 24}_0 ∨ false c in DIMACS: -16211 16212 16213 0 c 3 does not represent an automaton state. c -(-b^{41, 24}_2 ∧ b^{41, 24}_1 ∧ b^{41, 24}_0 ∧ true) c in CNF: c b^{41, 24}_2 ∨ -b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ false c in DIMACS: 16211 -16212 -16213 0 c -3 does not represent an automaton state. c -( b^{41, 24}_2 ∧ b^{41, 24}_1 ∧ b^{41, 24}_0 ∧ true) c in CNF: c -b^{41, 24}_2 ∨ -b^{41, 24}_1 ∨ -b^{41, 24}_0 ∨ false c in DIMACS: -16211 -16212 -16213 0 c i = 25 c -2+1 --> -1 c ( b^{41, 25}_2 ∧ b^{41, 25}_1 ∧ -b^{41, 25}_0 ∧ p_1025) -> ( b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ b^{41, 26}_0) c in CNF: c -b^{41, 25}_2 ∨ -b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ -p_1025 ∨ b^{41, 26}_2 c -b^{41, 25}_2 ∨ -b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ -p_1025 ∨ -b^{41, 26}_1 c -b^{41, 25}_2 ∨ -b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ -p_1025 ∨ b^{41, 26}_0 c in DIMACS: -16214 -16215 16216 -1025 16217 0 -16214 -16215 16216 -1025 -16218 0 -16214 -16215 16216 -1025 16219 0 c -1+1 --> 0 c ( b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ b^{41, 25}_0 ∧ p_1025) -> (-b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ -b^{41, 26}_0) c in CNF: c -b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ -p_1025 ∨ -b^{41, 26}_2 c -b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ -p_1025 ∨ -b^{41, 26}_1 c -b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ -p_1025 ∨ -b^{41, 26}_0 c in DIMACS: -16214 16215 -16216 -1025 -16217 0 -16214 16215 -16216 -1025 -16218 0 -16214 16215 -16216 -1025 -16219 0 c 0+1 --> 1 c (-b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ -b^{41, 25}_0 ∧ p_1025) -> (-b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ b^{41, 26}_0) c in CNF: c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ -p_1025 ∨ -b^{41, 26}_2 c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ -p_1025 ∨ -b^{41, 26}_1 c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ -p_1025 ∨ b^{41, 26}_0 c in DIMACS: 16214 16215 16216 -1025 -16217 0 16214 16215 16216 -1025 -16218 0 16214 16215 16216 -1025 16219 0 c 1+1 --> 2 c (-b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ b^{41, 25}_0 ∧ p_1025) -> (-b^{41, 26}_2 ∧ b^{41, 26}_1 ∧ -b^{41, 26}_0) c in CNF: c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ -p_1025 ∨ -b^{41, 26}_2 c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ -p_1025 ∨ b^{41, 26}_1 c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ -p_1025 ∨ -b^{41, 26}_0 c in DIMACS: 16214 16215 -16216 -1025 -16217 0 16214 16215 -16216 -1025 16218 0 16214 16215 -16216 -1025 -16219 0 c 2+1 --> break c (-b^{41, 25}_2 ∧ b^{41, 25}_1 ∧ -b^{41, 25}_0 ∧ p_1025) -> break c in CNF: c b^{41, 25}_2 ∨ -b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ -p_1025 ∨ break c in DIMACS: 16214 -16215 16216 -1025 1162 0 c 2-1 --> 1 c (-b^{41, 25}_2 ∧ b^{41, 25}_1 ∧ -b^{41, 25}_0 ∧ -p_1025) -> (-b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ b^{41, 26}_0) c in CNF: c b^{41, 25}_2 ∨ -b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ p_1025 ∨ -b^{41, 26}_2 c b^{41, 25}_2 ∨ -b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ p_1025 ∨ -b^{41, 26}_1 c b^{41, 25}_2 ∨ -b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ p_1025 ∨ b^{41, 26}_0 c in DIMACS: 16214 -16215 16216 1025 -16217 0 16214 -16215 16216 1025 -16218 0 16214 -16215 16216 1025 16219 0 c 1-1 --> 0 c (-b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ b^{41, 25}_0 ∧ -p_1025) -> (-b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ -b^{41, 26}_0) c in CNF: c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ p_1025 ∨ -b^{41, 26}_2 c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ p_1025 ∨ -b^{41, 26}_1 c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ p_1025 ∨ -b^{41, 26}_0 c in DIMACS: 16214 16215 -16216 1025 -16217 0 16214 16215 -16216 1025 -16218 0 16214 16215 -16216 1025 -16219 0 c 0-1 --> -1 c (-b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ -b^{41, 25}_0 ∧ -p_1025) -> ( b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ b^{41, 26}_0) c in CNF: c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ p_1025 ∨ b^{41, 26}_2 c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ p_1025 ∨ -b^{41, 26}_1 c b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ p_1025 ∨ b^{41, 26}_0 c in DIMACS: 16214 16215 16216 1025 16217 0 16214 16215 16216 1025 -16218 0 16214 16215 16216 1025 16219 0 c -1-1 --> -2 c ( b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ b^{41, 25}_0 ∧ -p_1025) -> ( b^{41, 26}_2 ∧ b^{41, 26}_1 ∧ -b^{41, 26}_0) c in CNF: c -b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ p_1025 ∨ b^{41, 26}_2 c -b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ p_1025 ∨ b^{41, 26}_1 c -b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ p_1025 ∨ -b^{41, 26}_0 c in DIMACS: -16214 16215 -16216 1025 16217 0 -16214 16215 -16216 1025 16218 0 -16214 16215 -16216 1025 -16219 0 c -2-1 --> break c ( b^{41, 25}_2 ∧ b^{41, 25}_1 ∧ -b^{41, 25}_0 ∧ -p_1025) -> break c in CNF: c -b^{41, 25}_2 ∨ -b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ p_1025 ∨ break c in DIMACS: -16214 -16215 16216 1025 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 25}_2 ∧ -b^{41, 25}_1 ∧ -b^{41, 25}_0 ∧ true) c in CNF: c -b^{41, 25}_2 ∨ b^{41, 25}_1 ∨ b^{41, 25}_0 ∨ false c in DIMACS: -16214 16215 16216 0 c 3 does not represent an automaton state. c -(-b^{41, 25}_2 ∧ b^{41, 25}_1 ∧ b^{41, 25}_0 ∧ true) c in CNF: c b^{41, 25}_2 ∨ -b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ false c in DIMACS: 16214 -16215 -16216 0 c -3 does not represent an automaton state. c -( b^{41, 25}_2 ∧ b^{41, 25}_1 ∧ b^{41, 25}_0 ∧ true) c in CNF: c -b^{41, 25}_2 ∨ -b^{41, 25}_1 ∨ -b^{41, 25}_0 ∨ false c in DIMACS: -16214 -16215 -16216 0 c i = 26 c -2+1 --> -1 c ( b^{41, 26}_2 ∧ b^{41, 26}_1 ∧ -b^{41, 26}_0 ∧ p_1066) -> ( b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ b^{41, 27}_0) c in CNF: c -b^{41, 26}_2 ∨ -b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ -p_1066 ∨ b^{41, 27}_2 c -b^{41, 26}_2 ∨ -b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ -p_1066 ∨ -b^{41, 27}_1 c -b^{41, 26}_2 ∨ -b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ -p_1066 ∨ b^{41, 27}_0 c in DIMACS: -16217 -16218 16219 -1066 16220 0 -16217 -16218 16219 -1066 -16221 0 -16217 -16218 16219 -1066 16222 0 c -1+1 --> 0 c ( b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ b^{41, 26}_0 ∧ p_1066) -> (-b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ -b^{41, 27}_0) c in CNF: c -b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ -p_1066 ∨ -b^{41, 27}_2 c -b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ -p_1066 ∨ -b^{41, 27}_1 c -b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ -p_1066 ∨ -b^{41, 27}_0 c in DIMACS: -16217 16218 -16219 -1066 -16220 0 -16217 16218 -16219 -1066 -16221 0 -16217 16218 -16219 -1066 -16222 0 c 0+1 --> 1 c (-b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ -b^{41, 26}_0 ∧ p_1066) -> (-b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ b^{41, 27}_0) c in CNF: c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ -p_1066 ∨ -b^{41, 27}_2 c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ -p_1066 ∨ -b^{41, 27}_1 c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ -p_1066 ∨ b^{41, 27}_0 c in DIMACS: 16217 16218 16219 -1066 -16220 0 16217 16218 16219 -1066 -16221 0 16217 16218 16219 -1066 16222 0 c 1+1 --> 2 c (-b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ b^{41, 26}_0 ∧ p_1066) -> (-b^{41, 27}_2 ∧ b^{41, 27}_1 ∧ -b^{41, 27}_0) c in CNF: c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ -p_1066 ∨ -b^{41, 27}_2 c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ -p_1066 ∨ b^{41, 27}_1 c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ -p_1066 ∨ -b^{41, 27}_0 c in DIMACS: 16217 16218 -16219 -1066 -16220 0 16217 16218 -16219 -1066 16221 0 16217 16218 -16219 -1066 -16222 0 c 2+1 --> break c (-b^{41, 26}_2 ∧ b^{41, 26}_1 ∧ -b^{41, 26}_0 ∧ p_1066) -> break c in CNF: c b^{41, 26}_2 ∨ -b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ -p_1066 ∨ break c in DIMACS: 16217 -16218 16219 -1066 1162 0 c 2-1 --> 1 c (-b^{41, 26}_2 ∧ b^{41, 26}_1 ∧ -b^{41, 26}_0 ∧ -p_1066) -> (-b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ b^{41, 27}_0) c in CNF: c b^{41, 26}_2 ∨ -b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ p_1066 ∨ -b^{41, 27}_2 c b^{41, 26}_2 ∨ -b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ p_1066 ∨ -b^{41, 27}_1 c b^{41, 26}_2 ∨ -b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ p_1066 ∨ b^{41, 27}_0 c in DIMACS: 16217 -16218 16219 1066 -16220 0 16217 -16218 16219 1066 -16221 0 16217 -16218 16219 1066 16222 0 c 1-1 --> 0 c (-b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ b^{41, 26}_0 ∧ -p_1066) -> (-b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ -b^{41, 27}_0) c in CNF: c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ p_1066 ∨ -b^{41, 27}_2 c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ p_1066 ∨ -b^{41, 27}_1 c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ p_1066 ∨ -b^{41, 27}_0 c in DIMACS: 16217 16218 -16219 1066 -16220 0 16217 16218 -16219 1066 -16221 0 16217 16218 -16219 1066 -16222 0 c 0-1 --> -1 c (-b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ -b^{41, 26}_0 ∧ -p_1066) -> ( b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ b^{41, 27}_0) c in CNF: c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ p_1066 ∨ b^{41, 27}_2 c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ p_1066 ∨ -b^{41, 27}_1 c b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ p_1066 ∨ b^{41, 27}_0 c in DIMACS: 16217 16218 16219 1066 16220 0 16217 16218 16219 1066 -16221 0 16217 16218 16219 1066 16222 0 c -1-1 --> -2 c ( b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ b^{41, 26}_0 ∧ -p_1066) -> ( b^{41, 27}_2 ∧ b^{41, 27}_1 ∧ -b^{41, 27}_0) c in CNF: c -b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ p_1066 ∨ b^{41, 27}_2 c -b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ p_1066 ∨ b^{41, 27}_1 c -b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ p_1066 ∨ -b^{41, 27}_0 c in DIMACS: -16217 16218 -16219 1066 16220 0 -16217 16218 -16219 1066 16221 0 -16217 16218 -16219 1066 -16222 0 c -2-1 --> break c ( b^{41, 26}_2 ∧ b^{41, 26}_1 ∧ -b^{41, 26}_0 ∧ -p_1066) -> break c in CNF: c -b^{41, 26}_2 ∨ -b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ p_1066 ∨ break c in DIMACS: -16217 -16218 16219 1066 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 26}_2 ∧ -b^{41, 26}_1 ∧ -b^{41, 26}_0 ∧ true) c in CNF: c -b^{41, 26}_2 ∨ b^{41, 26}_1 ∨ b^{41, 26}_0 ∨ false c in DIMACS: -16217 16218 16219 0 c 3 does not represent an automaton state. c -(-b^{41, 26}_2 ∧ b^{41, 26}_1 ∧ b^{41, 26}_0 ∧ true) c in CNF: c b^{41, 26}_2 ∨ -b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ false c in DIMACS: 16217 -16218 -16219 0 c -3 does not represent an automaton state. c -( b^{41, 26}_2 ∧ b^{41, 26}_1 ∧ b^{41, 26}_0 ∧ true) c in CNF: c -b^{41, 26}_2 ∨ -b^{41, 26}_1 ∨ -b^{41, 26}_0 ∨ false c in DIMACS: -16217 -16218 -16219 0 c i = 27 c -2+1 --> -1 c ( b^{41, 27}_2 ∧ b^{41, 27}_1 ∧ -b^{41, 27}_0 ∧ p_1107) -> ( b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ b^{41, 28}_0) c in CNF: c -b^{41, 27}_2 ∨ -b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ -p_1107 ∨ b^{41, 28}_2 c -b^{41, 27}_2 ∨ -b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ -p_1107 ∨ -b^{41, 28}_1 c -b^{41, 27}_2 ∨ -b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ -p_1107 ∨ b^{41, 28}_0 c in DIMACS: -16220 -16221 16222 -1107 16223 0 -16220 -16221 16222 -1107 -16224 0 -16220 -16221 16222 -1107 16225 0 c -1+1 --> 0 c ( b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ b^{41, 27}_0 ∧ p_1107) -> (-b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ -b^{41, 28}_0) c in CNF: c -b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ -p_1107 ∨ -b^{41, 28}_2 c -b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ -p_1107 ∨ -b^{41, 28}_1 c -b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ -p_1107 ∨ -b^{41, 28}_0 c in DIMACS: -16220 16221 -16222 -1107 -16223 0 -16220 16221 -16222 -1107 -16224 0 -16220 16221 -16222 -1107 -16225 0 c 0+1 --> 1 c (-b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ -b^{41, 27}_0 ∧ p_1107) -> (-b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ b^{41, 28}_0) c in CNF: c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ -p_1107 ∨ -b^{41, 28}_2 c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ -p_1107 ∨ -b^{41, 28}_1 c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ -p_1107 ∨ b^{41, 28}_0 c in DIMACS: 16220 16221 16222 -1107 -16223 0 16220 16221 16222 -1107 -16224 0 16220 16221 16222 -1107 16225 0 c 1+1 --> 2 c (-b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ b^{41, 27}_0 ∧ p_1107) -> (-b^{41, 28}_2 ∧ b^{41, 28}_1 ∧ -b^{41, 28}_0) c in CNF: c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ -p_1107 ∨ -b^{41, 28}_2 c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ -p_1107 ∨ b^{41, 28}_1 c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ -p_1107 ∨ -b^{41, 28}_0 c in DIMACS: 16220 16221 -16222 -1107 -16223 0 16220 16221 -16222 -1107 16224 0 16220 16221 -16222 -1107 -16225 0 c 2+1 --> break c (-b^{41, 27}_2 ∧ b^{41, 27}_1 ∧ -b^{41, 27}_0 ∧ p_1107) -> break c in CNF: c b^{41, 27}_2 ∨ -b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ -p_1107 ∨ break c in DIMACS: 16220 -16221 16222 -1107 1162 0 c 2-1 --> 1 c (-b^{41, 27}_2 ∧ b^{41, 27}_1 ∧ -b^{41, 27}_0 ∧ -p_1107) -> (-b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ b^{41, 28}_0) c in CNF: c b^{41, 27}_2 ∨ -b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ p_1107 ∨ -b^{41, 28}_2 c b^{41, 27}_2 ∨ -b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ p_1107 ∨ -b^{41, 28}_1 c b^{41, 27}_2 ∨ -b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ p_1107 ∨ b^{41, 28}_0 c in DIMACS: 16220 -16221 16222 1107 -16223 0 16220 -16221 16222 1107 -16224 0 16220 -16221 16222 1107 16225 0 c 1-1 --> 0 c (-b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ b^{41, 27}_0 ∧ -p_1107) -> (-b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ -b^{41, 28}_0) c in CNF: c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ p_1107 ∨ -b^{41, 28}_2 c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ p_1107 ∨ -b^{41, 28}_1 c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ p_1107 ∨ -b^{41, 28}_0 c in DIMACS: 16220 16221 -16222 1107 -16223 0 16220 16221 -16222 1107 -16224 0 16220 16221 -16222 1107 -16225 0 c 0-1 --> -1 c (-b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ -b^{41, 27}_0 ∧ -p_1107) -> ( b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ b^{41, 28}_0) c in CNF: c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ p_1107 ∨ b^{41, 28}_2 c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ p_1107 ∨ -b^{41, 28}_1 c b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ p_1107 ∨ b^{41, 28}_0 c in DIMACS: 16220 16221 16222 1107 16223 0 16220 16221 16222 1107 -16224 0 16220 16221 16222 1107 16225 0 c -1-1 --> -2 c ( b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ b^{41, 27}_0 ∧ -p_1107) -> ( b^{41, 28}_2 ∧ b^{41, 28}_1 ∧ -b^{41, 28}_0) c in CNF: c -b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ p_1107 ∨ b^{41, 28}_2 c -b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ p_1107 ∨ b^{41, 28}_1 c -b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ p_1107 ∨ -b^{41, 28}_0 c in DIMACS: -16220 16221 -16222 1107 16223 0 -16220 16221 -16222 1107 16224 0 -16220 16221 -16222 1107 -16225 0 c -2-1 --> break c ( b^{41, 27}_2 ∧ b^{41, 27}_1 ∧ -b^{41, 27}_0 ∧ -p_1107) -> break c in CNF: c -b^{41, 27}_2 ∨ -b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ p_1107 ∨ break c in DIMACS: -16220 -16221 16222 1107 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 27}_2 ∧ -b^{41, 27}_1 ∧ -b^{41, 27}_0 ∧ true) c in CNF: c -b^{41, 27}_2 ∨ b^{41, 27}_1 ∨ b^{41, 27}_0 ∨ false c in DIMACS: -16220 16221 16222 0 c 3 does not represent an automaton state. c -(-b^{41, 27}_2 ∧ b^{41, 27}_1 ∧ b^{41, 27}_0 ∧ true) c in CNF: c b^{41, 27}_2 ∨ -b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ false c in DIMACS: 16220 -16221 -16222 0 c -3 does not represent an automaton state. c -( b^{41, 27}_2 ∧ b^{41, 27}_1 ∧ b^{41, 27}_0 ∧ true) c in CNF: c -b^{41, 27}_2 ∨ -b^{41, 27}_1 ∨ -b^{41, 27}_0 ∨ false c in DIMACS: -16220 -16221 -16222 0 c i = 28 c -2+1 --> -1 c ( b^{41, 28}_2 ∧ b^{41, 28}_1 ∧ -b^{41, 28}_0 ∧ p_1148) -> ( b^{41, 29}_2 ∧ -b^{41, 29}_1 ∧ b^{41, 29}_0) c in CNF: c -b^{41, 28}_2 ∨ -b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ -p_1148 ∨ b^{41, 29}_2 c -b^{41, 28}_2 ∨ -b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ -p_1148 ∨ -b^{41, 29}_1 c -b^{41, 28}_2 ∨ -b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ -p_1148 ∨ b^{41, 29}_0 c in DIMACS: -16223 -16224 16225 -1148 16226 0 -16223 -16224 16225 -1148 -16227 0 -16223 -16224 16225 -1148 16228 0 c -1+1 --> 0 c ( b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ b^{41, 28}_0 ∧ p_1148) -> (-b^{41, 29}_2 ∧ -b^{41, 29}_1 ∧ -b^{41, 29}_0) c in CNF: c -b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ -p_1148 ∨ -b^{41, 29}_2 c -b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ -p_1148 ∨ -b^{41, 29}_1 c -b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ -p_1148 ∨ -b^{41, 29}_0 c in DIMACS: -16223 16224 -16225 -1148 -16226 0 -16223 16224 -16225 -1148 -16227 0 -16223 16224 -16225 -1148 -16228 0 c 0+1 --> 1 c (-b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ -b^{41, 28}_0 ∧ p_1148) -> (-b^{41, 29}_2 ∧ -b^{41, 29}_1 ∧ b^{41, 29}_0) c in CNF: c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ -p_1148 ∨ -b^{41, 29}_2 c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ -p_1148 ∨ -b^{41, 29}_1 c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ -p_1148 ∨ b^{41, 29}_0 c in DIMACS: 16223 16224 16225 -1148 -16226 0 16223 16224 16225 -1148 -16227 0 16223 16224 16225 -1148 16228 0 c 1+1 --> 2 c (-b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ b^{41, 28}_0 ∧ p_1148) -> (-b^{41, 29}_2 ∧ b^{41, 29}_1 ∧ -b^{41, 29}_0) c in CNF: c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ -p_1148 ∨ -b^{41, 29}_2 c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ -p_1148 ∨ b^{41, 29}_1 c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ -p_1148 ∨ -b^{41, 29}_0 c in DIMACS: 16223 16224 -16225 -1148 -16226 0 16223 16224 -16225 -1148 16227 0 16223 16224 -16225 -1148 -16228 0 c 2+1 --> break c (-b^{41, 28}_2 ∧ b^{41, 28}_1 ∧ -b^{41, 28}_0 ∧ p_1148) -> break c in CNF: c b^{41, 28}_2 ∨ -b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ -p_1148 ∨ break c in DIMACS: 16223 -16224 16225 -1148 1162 0 c 2-1 --> 1 c (-b^{41, 28}_2 ∧ b^{41, 28}_1 ∧ -b^{41, 28}_0 ∧ -p_1148) -> (-b^{41, 29}_2 ∧ -b^{41, 29}_1 ∧ b^{41, 29}_0) c in CNF: c b^{41, 28}_2 ∨ -b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ p_1148 ∨ -b^{41, 29}_2 c b^{41, 28}_2 ∨ -b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ p_1148 ∨ -b^{41, 29}_1 c b^{41, 28}_2 ∨ -b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ p_1148 ∨ b^{41, 29}_0 c in DIMACS: 16223 -16224 16225 1148 -16226 0 16223 -16224 16225 1148 -16227 0 16223 -16224 16225 1148 16228 0 c 1-1 --> 0 c (-b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ b^{41, 28}_0 ∧ -p_1148) -> (-b^{41, 29}_2 ∧ -b^{41, 29}_1 ∧ -b^{41, 29}_0) c in CNF: c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ p_1148 ∨ -b^{41, 29}_2 c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ p_1148 ∨ -b^{41, 29}_1 c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ p_1148 ∨ -b^{41, 29}_0 c in DIMACS: 16223 16224 -16225 1148 -16226 0 16223 16224 -16225 1148 -16227 0 16223 16224 -16225 1148 -16228 0 c 0-1 --> -1 c (-b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ -b^{41, 28}_0 ∧ -p_1148) -> ( b^{41, 29}_2 ∧ -b^{41, 29}_1 ∧ b^{41, 29}_0) c in CNF: c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ p_1148 ∨ b^{41, 29}_2 c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ p_1148 ∨ -b^{41, 29}_1 c b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ p_1148 ∨ b^{41, 29}_0 c in DIMACS: 16223 16224 16225 1148 16226 0 16223 16224 16225 1148 -16227 0 16223 16224 16225 1148 16228 0 c -1-1 --> -2 c ( b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ b^{41, 28}_0 ∧ -p_1148) -> ( b^{41, 29}_2 ∧ b^{41, 29}_1 ∧ -b^{41, 29}_0) c in CNF: c -b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ p_1148 ∨ b^{41, 29}_2 c -b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ p_1148 ∨ b^{41, 29}_1 c -b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ p_1148 ∨ -b^{41, 29}_0 c in DIMACS: -16223 16224 -16225 1148 16226 0 -16223 16224 -16225 1148 16227 0 -16223 16224 -16225 1148 -16228 0 c -2-1 --> break c ( b^{41, 28}_2 ∧ b^{41, 28}_1 ∧ -b^{41, 28}_0 ∧ -p_1148) -> break c in CNF: c -b^{41, 28}_2 ∨ -b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ p_1148 ∨ break c in DIMACS: -16223 -16224 16225 1148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{41, 28}_2 ∧ -b^{41, 28}_1 ∧ -b^{41, 28}_0 ∧ true) c in CNF: c -b^{41, 28}_2 ∨ b^{41, 28}_1 ∨ b^{41, 28}_0 ∨ false c in DIMACS: -16223 16224 16225 0 c 3 does not represent an automaton state. c -(-b^{41, 28}_2 ∧ b^{41, 28}_1 ∧ b^{41, 28}_0 ∧ true) c in CNF: c b^{41, 28}_2 ∨ -b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ false c in DIMACS: 16223 -16224 -16225 0 c -3 does not represent an automaton state. c -( b^{41, 28}_2 ∧ b^{41, 28}_1 ∧ b^{41, 28}_0 ∧ true) c in CNF: c -b^{41, 28}_2 ∨ -b^{41, 28}_1 ∨ -b^{41, 28}_0 ∨ false c in DIMACS: -16223 -16224 -16225 0 c INIT for k = 42 c -b^{42, 1}_2 c -b^{42, 1}_1 c -b^{42, 1}_0 c in DIMACS: -16229 0 -16230 0 -16231 0 c Transitions for k = 42 c i = 1 c -2+1 --> -1 c ( b^{42, 1}_2 ∧ b^{42, 1}_1 ∧ -b^{42, 1}_0 ∧ p_42) -> ( b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ b^{42, 2}_0) c in CNF: c -b^{42, 1}_2 ∨ -b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ -p_42 ∨ b^{42, 2}_2 c -b^{42, 1}_2 ∨ -b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ -p_42 ∨ -b^{42, 2}_1 c -b^{42, 1}_2 ∨ -b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ -p_42 ∨ b^{42, 2}_0 c in DIMACS: -16229 -16230 16231 -42 16232 0 -16229 -16230 16231 -42 -16233 0 -16229 -16230 16231 -42 16234 0 c -1+1 --> 0 c ( b^{42, 1}_2 ∧ -b^{42, 1}_1 ∧ b^{42, 1}_0 ∧ p_42) -> (-b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ -b^{42, 2}_0) c in CNF: c -b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ -p_42 ∨ -b^{42, 2}_2 c -b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ -p_42 ∨ -b^{42, 2}_1 c -b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ -p_42 ∨ -b^{42, 2}_0 c in DIMACS: -16229 16230 -16231 -42 -16232 0 -16229 16230 -16231 -42 -16233 0 -16229 16230 -16231 -42 -16234 0 c 0+1 --> 1 c (-b^{42, 1}_2 ∧ -b^{42, 1}_1 ∧ -b^{42, 1}_0 ∧ p_42) -> (-b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ b^{42, 2}_0) c in CNF: c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ -p_42 ∨ -b^{42, 2}_2 c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ -p_42 ∨ -b^{42, 2}_1 c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ -p_42 ∨ b^{42, 2}_0 c in DIMACS: 16229 16230 16231 -42 -16232 0 16229 16230 16231 -42 -16233 0 16229 16230 16231 -42 16234 0 c 1+1 --> 2 c (-b^{42, 1}_2 ∧ -b^{42, 1}_1 ∧ b^{42, 1}_0 ∧ p_42) -> (-b^{42, 2}_2 ∧ b^{42, 2}_1 ∧ -b^{42, 2}_0) c in CNF: c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ -p_42 ∨ -b^{42, 2}_2 c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ -p_42 ∨ b^{42, 2}_1 c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ -p_42 ∨ -b^{42, 2}_0 c in DIMACS: 16229 16230 -16231 -42 -16232 0 16229 16230 -16231 -42 16233 0 16229 16230 -16231 -42 -16234 0 c 2+1 --> break c (-b^{42, 1}_2 ∧ b^{42, 1}_1 ∧ -b^{42, 1}_0 ∧ p_42) -> break c in CNF: c b^{42, 1}_2 ∨ -b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ -p_42 ∨ break c in DIMACS: 16229 -16230 16231 -42 1162 0 c 2-1 --> 1 c (-b^{42, 1}_2 ∧ b^{42, 1}_1 ∧ -b^{42, 1}_0 ∧ -p_42) -> (-b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ b^{42, 2}_0) c in CNF: c b^{42, 1}_2 ∨ -b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ p_42 ∨ -b^{42, 2}_2 c b^{42, 1}_2 ∨ -b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ p_42 ∨ -b^{42, 2}_1 c b^{42, 1}_2 ∨ -b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ p_42 ∨ b^{42, 2}_0 c in DIMACS: 16229 -16230 16231 42 -16232 0 16229 -16230 16231 42 -16233 0 16229 -16230 16231 42 16234 0 c 1-1 --> 0 c (-b^{42, 1}_2 ∧ -b^{42, 1}_1 ∧ b^{42, 1}_0 ∧ -p_42) -> (-b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ -b^{42, 2}_0) c in CNF: c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ p_42 ∨ -b^{42, 2}_2 c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ p_42 ∨ -b^{42, 2}_1 c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ p_42 ∨ -b^{42, 2}_0 c in DIMACS: 16229 16230 -16231 42 -16232 0 16229 16230 -16231 42 -16233 0 16229 16230 -16231 42 -16234 0 c 0-1 --> -1 c (-b^{42, 1}_2 ∧ -b^{42, 1}_1 ∧ -b^{42, 1}_0 ∧ -p_42) -> ( b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ b^{42, 2}_0) c in CNF: c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ p_42 ∨ b^{42, 2}_2 c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ p_42 ∨ -b^{42, 2}_1 c b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ p_42 ∨ b^{42, 2}_0 c in DIMACS: 16229 16230 16231 42 16232 0 16229 16230 16231 42 -16233 0 16229 16230 16231 42 16234 0 c -1-1 --> -2 c ( b^{42, 1}_2 ∧ -b^{42, 1}_1 ∧ b^{42, 1}_0 ∧ -p_42) -> ( b^{42, 2}_2 ∧ b^{42, 2}_1 ∧ -b^{42, 2}_0) c in CNF: c -b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ p_42 ∨ b^{42, 2}_2 c -b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ p_42 ∨ b^{42, 2}_1 c -b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ p_42 ∨ -b^{42, 2}_0 c in DIMACS: -16229 16230 -16231 42 16232 0 -16229 16230 -16231 42 16233 0 -16229 16230 -16231 42 -16234 0 c -2-1 --> break c ( b^{42, 1}_2 ∧ b^{42, 1}_1 ∧ -b^{42, 1}_0 ∧ -p_42) -> break c in CNF: c -b^{42, 1}_2 ∨ -b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ p_42 ∨ break c in DIMACS: -16229 -16230 16231 42 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 1}_2 ∧ -b^{42, 1}_1 ∧ -b^{42, 1}_0 ∧ true) c in CNF: c -b^{42, 1}_2 ∨ b^{42, 1}_1 ∨ b^{42, 1}_0 ∨ false c in DIMACS: -16229 16230 16231 0 c 3 does not represent an automaton state. c -(-b^{42, 1}_2 ∧ b^{42, 1}_1 ∧ b^{42, 1}_0 ∧ true) c in CNF: c b^{42, 1}_2 ∨ -b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ false c in DIMACS: 16229 -16230 -16231 0 c -3 does not represent an automaton state. c -( b^{42, 1}_2 ∧ b^{42, 1}_1 ∧ b^{42, 1}_0 ∧ true) c in CNF: c -b^{42, 1}_2 ∨ -b^{42, 1}_1 ∨ -b^{42, 1}_0 ∨ false c in DIMACS: -16229 -16230 -16231 0 c i = 2 c -2+1 --> -1 c ( b^{42, 2}_2 ∧ b^{42, 2}_1 ∧ -b^{42, 2}_0 ∧ p_84) -> ( b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ b^{42, 3}_0) c in CNF: c -b^{42, 2}_2 ∨ -b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ -p_84 ∨ b^{42, 3}_2 c -b^{42, 2}_2 ∨ -b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ -p_84 ∨ -b^{42, 3}_1 c -b^{42, 2}_2 ∨ -b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ -p_84 ∨ b^{42, 3}_0 c in DIMACS: -16232 -16233 16234 -84 16235 0 -16232 -16233 16234 -84 -16236 0 -16232 -16233 16234 -84 16237 0 c -1+1 --> 0 c ( b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ b^{42, 2}_0 ∧ p_84) -> (-b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ -b^{42, 3}_0) c in CNF: c -b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ -p_84 ∨ -b^{42, 3}_2 c -b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ -p_84 ∨ -b^{42, 3}_1 c -b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ -p_84 ∨ -b^{42, 3}_0 c in DIMACS: -16232 16233 -16234 -84 -16235 0 -16232 16233 -16234 -84 -16236 0 -16232 16233 -16234 -84 -16237 0 c 0+1 --> 1 c (-b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ -b^{42, 2}_0 ∧ p_84) -> (-b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ b^{42, 3}_0) c in CNF: c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ -p_84 ∨ -b^{42, 3}_2 c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ -p_84 ∨ -b^{42, 3}_1 c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ -p_84 ∨ b^{42, 3}_0 c in DIMACS: 16232 16233 16234 -84 -16235 0 16232 16233 16234 -84 -16236 0 16232 16233 16234 -84 16237 0 c 1+1 --> 2 c (-b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ b^{42, 2}_0 ∧ p_84) -> (-b^{42, 3}_2 ∧ b^{42, 3}_1 ∧ -b^{42, 3}_0) c in CNF: c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ -p_84 ∨ -b^{42, 3}_2 c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ -p_84 ∨ b^{42, 3}_1 c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ -p_84 ∨ -b^{42, 3}_0 c in DIMACS: 16232 16233 -16234 -84 -16235 0 16232 16233 -16234 -84 16236 0 16232 16233 -16234 -84 -16237 0 c 2+1 --> break c (-b^{42, 2}_2 ∧ b^{42, 2}_1 ∧ -b^{42, 2}_0 ∧ p_84) -> break c in CNF: c b^{42, 2}_2 ∨ -b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ -p_84 ∨ break c in DIMACS: 16232 -16233 16234 -84 1162 0 c 2-1 --> 1 c (-b^{42, 2}_2 ∧ b^{42, 2}_1 ∧ -b^{42, 2}_0 ∧ -p_84) -> (-b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ b^{42, 3}_0) c in CNF: c b^{42, 2}_2 ∨ -b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ p_84 ∨ -b^{42, 3}_2 c b^{42, 2}_2 ∨ -b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ p_84 ∨ -b^{42, 3}_1 c b^{42, 2}_2 ∨ -b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ p_84 ∨ b^{42, 3}_0 c in DIMACS: 16232 -16233 16234 84 -16235 0 16232 -16233 16234 84 -16236 0 16232 -16233 16234 84 16237 0 c 1-1 --> 0 c (-b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ b^{42, 2}_0 ∧ -p_84) -> (-b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ -b^{42, 3}_0) c in CNF: c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ p_84 ∨ -b^{42, 3}_2 c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ p_84 ∨ -b^{42, 3}_1 c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ p_84 ∨ -b^{42, 3}_0 c in DIMACS: 16232 16233 -16234 84 -16235 0 16232 16233 -16234 84 -16236 0 16232 16233 -16234 84 -16237 0 c 0-1 --> -1 c (-b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ -b^{42, 2}_0 ∧ -p_84) -> ( b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ b^{42, 3}_0) c in CNF: c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ p_84 ∨ b^{42, 3}_2 c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ p_84 ∨ -b^{42, 3}_1 c b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ p_84 ∨ b^{42, 3}_0 c in DIMACS: 16232 16233 16234 84 16235 0 16232 16233 16234 84 -16236 0 16232 16233 16234 84 16237 0 c -1-1 --> -2 c ( b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ b^{42, 2}_0 ∧ -p_84) -> ( b^{42, 3}_2 ∧ b^{42, 3}_1 ∧ -b^{42, 3}_0) c in CNF: c -b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ p_84 ∨ b^{42, 3}_2 c -b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ p_84 ∨ b^{42, 3}_1 c -b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ p_84 ∨ -b^{42, 3}_0 c in DIMACS: -16232 16233 -16234 84 16235 0 -16232 16233 -16234 84 16236 0 -16232 16233 -16234 84 -16237 0 c -2-1 --> break c ( b^{42, 2}_2 ∧ b^{42, 2}_1 ∧ -b^{42, 2}_0 ∧ -p_84) -> break c in CNF: c -b^{42, 2}_2 ∨ -b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ p_84 ∨ break c in DIMACS: -16232 -16233 16234 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 2}_2 ∧ -b^{42, 2}_1 ∧ -b^{42, 2}_0 ∧ true) c in CNF: c -b^{42, 2}_2 ∨ b^{42, 2}_1 ∨ b^{42, 2}_0 ∨ false c in DIMACS: -16232 16233 16234 0 c 3 does not represent an automaton state. c -(-b^{42, 2}_2 ∧ b^{42, 2}_1 ∧ b^{42, 2}_0 ∧ true) c in CNF: c b^{42, 2}_2 ∨ -b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ false c in DIMACS: 16232 -16233 -16234 0 c -3 does not represent an automaton state. c -( b^{42, 2}_2 ∧ b^{42, 2}_1 ∧ b^{42, 2}_0 ∧ true) c in CNF: c -b^{42, 2}_2 ∨ -b^{42, 2}_1 ∨ -b^{42, 2}_0 ∨ false c in DIMACS: -16232 -16233 -16234 0 c i = 3 c -2+1 --> -1 c ( b^{42, 3}_2 ∧ b^{42, 3}_1 ∧ -b^{42, 3}_0 ∧ p_126) -> ( b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ b^{42, 4}_0) c in CNF: c -b^{42, 3}_2 ∨ -b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ -p_126 ∨ b^{42, 4}_2 c -b^{42, 3}_2 ∨ -b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ -p_126 ∨ -b^{42, 4}_1 c -b^{42, 3}_2 ∨ -b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ -p_126 ∨ b^{42, 4}_0 c in DIMACS: -16235 -16236 16237 -126 16238 0 -16235 -16236 16237 -126 -16239 0 -16235 -16236 16237 -126 16240 0 c -1+1 --> 0 c ( b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ b^{42, 3}_0 ∧ p_126) -> (-b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ -b^{42, 4}_0) c in CNF: c -b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ -p_126 ∨ -b^{42, 4}_2 c -b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ -p_126 ∨ -b^{42, 4}_1 c -b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ -p_126 ∨ -b^{42, 4}_0 c in DIMACS: -16235 16236 -16237 -126 -16238 0 -16235 16236 -16237 -126 -16239 0 -16235 16236 -16237 -126 -16240 0 c 0+1 --> 1 c (-b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ -b^{42, 3}_0 ∧ p_126) -> (-b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ b^{42, 4}_0) c in CNF: c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ -p_126 ∨ -b^{42, 4}_2 c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ -p_126 ∨ -b^{42, 4}_1 c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ -p_126 ∨ b^{42, 4}_0 c in DIMACS: 16235 16236 16237 -126 -16238 0 16235 16236 16237 -126 -16239 0 16235 16236 16237 -126 16240 0 c 1+1 --> 2 c (-b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ b^{42, 3}_0 ∧ p_126) -> (-b^{42, 4}_2 ∧ b^{42, 4}_1 ∧ -b^{42, 4}_0) c in CNF: c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ -p_126 ∨ -b^{42, 4}_2 c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ -p_126 ∨ b^{42, 4}_1 c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ -p_126 ∨ -b^{42, 4}_0 c in DIMACS: 16235 16236 -16237 -126 -16238 0 16235 16236 -16237 -126 16239 0 16235 16236 -16237 -126 -16240 0 c 2+1 --> break c (-b^{42, 3}_2 ∧ b^{42, 3}_1 ∧ -b^{42, 3}_0 ∧ p_126) -> break c in CNF: c b^{42, 3}_2 ∨ -b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ -p_126 ∨ break c in DIMACS: 16235 -16236 16237 -126 1162 0 c 2-1 --> 1 c (-b^{42, 3}_2 ∧ b^{42, 3}_1 ∧ -b^{42, 3}_0 ∧ -p_126) -> (-b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ b^{42, 4}_0) c in CNF: c b^{42, 3}_2 ∨ -b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ p_126 ∨ -b^{42, 4}_2 c b^{42, 3}_2 ∨ -b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ p_126 ∨ -b^{42, 4}_1 c b^{42, 3}_2 ∨ -b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ p_126 ∨ b^{42, 4}_0 c in DIMACS: 16235 -16236 16237 126 -16238 0 16235 -16236 16237 126 -16239 0 16235 -16236 16237 126 16240 0 c 1-1 --> 0 c (-b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ b^{42, 3}_0 ∧ -p_126) -> (-b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ -b^{42, 4}_0) c in CNF: c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ p_126 ∨ -b^{42, 4}_2 c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ p_126 ∨ -b^{42, 4}_1 c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ p_126 ∨ -b^{42, 4}_0 c in DIMACS: 16235 16236 -16237 126 -16238 0 16235 16236 -16237 126 -16239 0 16235 16236 -16237 126 -16240 0 c 0-1 --> -1 c (-b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ -b^{42, 3}_0 ∧ -p_126) -> ( b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ b^{42, 4}_0) c in CNF: c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ p_126 ∨ b^{42, 4}_2 c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ p_126 ∨ -b^{42, 4}_1 c b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ p_126 ∨ b^{42, 4}_0 c in DIMACS: 16235 16236 16237 126 16238 0 16235 16236 16237 126 -16239 0 16235 16236 16237 126 16240 0 c -1-1 --> -2 c ( b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ b^{42, 3}_0 ∧ -p_126) -> ( b^{42, 4}_2 ∧ b^{42, 4}_1 ∧ -b^{42, 4}_0) c in CNF: c -b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ p_126 ∨ b^{42, 4}_2 c -b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ p_126 ∨ b^{42, 4}_1 c -b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ p_126 ∨ -b^{42, 4}_0 c in DIMACS: -16235 16236 -16237 126 16238 0 -16235 16236 -16237 126 16239 0 -16235 16236 -16237 126 -16240 0 c -2-1 --> break c ( b^{42, 3}_2 ∧ b^{42, 3}_1 ∧ -b^{42, 3}_0 ∧ -p_126) -> break c in CNF: c -b^{42, 3}_2 ∨ -b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ p_126 ∨ break c in DIMACS: -16235 -16236 16237 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 3}_2 ∧ -b^{42, 3}_1 ∧ -b^{42, 3}_0 ∧ true) c in CNF: c -b^{42, 3}_2 ∨ b^{42, 3}_1 ∨ b^{42, 3}_0 ∨ false c in DIMACS: -16235 16236 16237 0 c 3 does not represent an automaton state. c -(-b^{42, 3}_2 ∧ b^{42, 3}_1 ∧ b^{42, 3}_0 ∧ true) c in CNF: c b^{42, 3}_2 ∨ -b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ false c in DIMACS: 16235 -16236 -16237 0 c -3 does not represent an automaton state. c -( b^{42, 3}_2 ∧ b^{42, 3}_1 ∧ b^{42, 3}_0 ∧ true) c in CNF: c -b^{42, 3}_2 ∨ -b^{42, 3}_1 ∨ -b^{42, 3}_0 ∨ false c in DIMACS: -16235 -16236 -16237 0 c i = 4 c -2+1 --> -1 c ( b^{42, 4}_2 ∧ b^{42, 4}_1 ∧ -b^{42, 4}_0 ∧ p_168) -> ( b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ b^{42, 5}_0) c in CNF: c -b^{42, 4}_2 ∨ -b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ -p_168 ∨ b^{42, 5}_2 c -b^{42, 4}_2 ∨ -b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ -p_168 ∨ -b^{42, 5}_1 c -b^{42, 4}_2 ∨ -b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ -p_168 ∨ b^{42, 5}_0 c in DIMACS: -16238 -16239 16240 -168 16241 0 -16238 -16239 16240 -168 -16242 0 -16238 -16239 16240 -168 16243 0 c -1+1 --> 0 c ( b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ b^{42, 4}_0 ∧ p_168) -> (-b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ -b^{42, 5}_0) c in CNF: c -b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ -p_168 ∨ -b^{42, 5}_2 c -b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ -p_168 ∨ -b^{42, 5}_1 c -b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ -p_168 ∨ -b^{42, 5}_0 c in DIMACS: -16238 16239 -16240 -168 -16241 0 -16238 16239 -16240 -168 -16242 0 -16238 16239 -16240 -168 -16243 0 c 0+1 --> 1 c (-b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ -b^{42, 4}_0 ∧ p_168) -> (-b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ b^{42, 5}_0) c in CNF: c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ -p_168 ∨ -b^{42, 5}_2 c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ -p_168 ∨ -b^{42, 5}_1 c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ -p_168 ∨ b^{42, 5}_0 c in DIMACS: 16238 16239 16240 -168 -16241 0 16238 16239 16240 -168 -16242 0 16238 16239 16240 -168 16243 0 c 1+1 --> 2 c (-b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ b^{42, 4}_0 ∧ p_168) -> (-b^{42, 5}_2 ∧ b^{42, 5}_1 ∧ -b^{42, 5}_0) c in CNF: c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ -p_168 ∨ -b^{42, 5}_2 c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ -p_168 ∨ b^{42, 5}_1 c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ -p_168 ∨ -b^{42, 5}_0 c in DIMACS: 16238 16239 -16240 -168 -16241 0 16238 16239 -16240 -168 16242 0 16238 16239 -16240 -168 -16243 0 c 2+1 --> break c (-b^{42, 4}_2 ∧ b^{42, 4}_1 ∧ -b^{42, 4}_0 ∧ p_168) -> break c in CNF: c b^{42, 4}_2 ∨ -b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ -p_168 ∨ break c in DIMACS: 16238 -16239 16240 -168 1162 0 c 2-1 --> 1 c (-b^{42, 4}_2 ∧ b^{42, 4}_1 ∧ -b^{42, 4}_0 ∧ -p_168) -> (-b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ b^{42, 5}_0) c in CNF: c b^{42, 4}_2 ∨ -b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ p_168 ∨ -b^{42, 5}_2 c b^{42, 4}_2 ∨ -b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ p_168 ∨ -b^{42, 5}_1 c b^{42, 4}_2 ∨ -b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ p_168 ∨ b^{42, 5}_0 c in DIMACS: 16238 -16239 16240 168 -16241 0 16238 -16239 16240 168 -16242 0 16238 -16239 16240 168 16243 0 c 1-1 --> 0 c (-b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ b^{42, 4}_0 ∧ -p_168) -> (-b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ -b^{42, 5}_0) c in CNF: c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ p_168 ∨ -b^{42, 5}_2 c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ p_168 ∨ -b^{42, 5}_1 c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ p_168 ∨ -b^{42, 5}_0 c in DIMACS: 16238 16239 -16240 168 -16241 0 16238 16239 -16240 168 -16242 0 16238 16239 -16240 168 -16243 0 c 0-1 --> -1 c (-b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ -b^{42, 4}_0 ∧ -p_168) -> ( b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ b^{42, 5}_0) c in CNF: c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ p_168 ∨ b^{42, 5}_2 c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ p_168 ∨ -b^{42, 5}_1 c b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ p_168 ∨ b^{42, 5}_0 c in DIMACS: 16238 16239 16240 168 16241 0 16238 16239 16240 168 -16242 0 16238 16239 16240 168 16243 0 c -1-1 --> -2 c ( b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ b^{42, 4}_0 ∧ -p_168) -> ( b^{42, 5}_2 ∧ b^{42, 5}_1 ∧ -b^{42, 5}_0) c in CNF: c -b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ p_168 ∨ b^{42, 5}_2 c -b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ p_168 ∨ b^{42, 5}_1 c -b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ p_168 ∨ -b^{42, 5}_0 c in DIMACS: -16238 16239 -16240 168 16241 0 -16238 16239 -16240 168 16242 0 -16238 16239 -16240 168 -16243 0 c -2-1 --> break c ( b^{42, 4}_2 ∧ b^{42, 4}_1 ∧ -b^{42, 4}_0 ∧ -p_168) -> break c in CNF: c -b^{42, 4}_2 ∨ -b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ p_168 ∨ break c in DIMACS: -16238 -16239 16240 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 4}_2 ∧ -b^{42, 4}_1 ∧ -b^{42, 4}_0 ∧ true) c in CNF: c -b^{42, 4}_2 ∨ b^{42, 4}_1 ∨ b^{42, 4}_0 ∨ false c in DIMACS: -16238 16239 16240 0 c 3 does not represent an automaton state. c -(-b^{42, 4}_2 ∧ b^{42, 4}_1 ∧ b^{42, 4}_0 ∧ true) c in CNF: c b^{42, 4}_2 ∨ -b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ false c in DIMACS: 16238 -16239 -16240 0 c -3 does not represent an automaton state. c -( b^{42, 4}_2 ∧ b^{42, 4}_1 ∧ b^{42, 4}_0 ∧ true) c in CNF: c -b^{42, 4}_2 ∨ -b^{42, 4}_1 ∨ -b^{42, 4}_0 ∨ false c in DIMACS: -16238 -16239 -16240 0 c i = 5 c -2+1 --> -1 c ( b^{42, 5}_2 ∧ b^{42, 5}_1 ∧ -b^{42, 5}_0 ∧ p_210) -> ( b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ b^{42, 6}_0) c in CNF: c -b^{42, 5}_2 ∨ -b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ -p_210 ∨ b^{42, 6}_2 c -b^{42, 5}_2 ∨ -b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ -p_210 ∨ -b^{42, 6}_1 c -b^{42, 5}_2 ∨ -b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ -p_210 ∨ b^{42, 6}_0 c in DIMACS: -16241 -16242 16243 -210 16244 0 -16241 -16242 16243 -210 -16245 0 -16241 -16242 16243 -210 16246 0 c -1+1 --> 0 c ( b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ b^{42, 5}_0 ∧ p_210) -> (-b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ -b^{42, 6}_0) c in CNF: c -b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ -p_210 ∨ -b^{42, 6}_2 c -b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ -p_210 ∨ -b^{42, 6}_1 c -b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ -p_210 ∨ -b^{42, 6}_0 c in DIMACS: -16241 16242 -16243 -210 -16244 0 -16241 16242 -16243 -210 -16245 0 -16241 16242 -16243 -210 -16246 0 c 0+1 --> 1 c (-b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ -b^{42, 5}_0 ∧ p_210) -> (-b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ b^{42, 6}_0) c in CNF: c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ -p_210 ∨ -b^{42, 6}_2 c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ -p_210 ∨ -b^{42, 6}_1 c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ -p_210 ∨ b^{42, 6}_0 c in DIMACS: 16241 16242 16243 -210 -16244 0 16241 16242 16243 -210 -16245 0 16241 16242 16243 -210 16246 0 c 1+1 --> 2 c (-b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ b^{42, 5}_0 ∧ p_210) -> (-b^{42, 6}_2 ∧ b^{42, 6}_1 ∧ -b^{42, 6}_0) c in CNF: c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ -p_210 ∨ -b^{42, 6}_2 c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ -p_210 ∨ b^{42, 6}_1 c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ -p_210 ∨ -b^{42, 6}_0 c in DIMACS: 16241 16242 -16243 -210 -16244 0 16241 16242 -16243 -210 16245 0 16241 16242 -16243 -210 -16246 0 c 2+1 --> break c (-b^{42, 5}_2 ∧ b^{42, 5}_1 ∧ -b^{42, 5}_0 ∧ p_210) -> break c in CNF: c b^{42, 5}_2 ∨ -b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ -p_210 ∨ break c in DIMACS: 16241 -16242 16243 -210 1162 0 c 2-1 --> 1 c (-b^{42, 5}_2 ∧ b^{42, 5}_1 ∧ -b^{42, 5}_0 ∧ -p_210) -> (-b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ b^{42, 6}_0) c in CNF: c b^{42, 5}_2 ∨ -b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ p_210 ∨ -b^{42, 6}_2 c b^{42, 5}_2 ∨ -b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ p_210 ∨ -b^{42, 6}_1 c b^{42, 5}_2 ∨ -b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ p_210 ∨ b^{42, 6}_0 c in DIMACS: 16241 -16242 16243 210 -16244 0 16241 -16242 16243 210 -16245 0 16241 -16242 16243 210 16246 0 c 1-1 --> 0 c (-b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ b^{42, 5}_0 ∧ -p_210) -> (-b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ -b^{42, 6}_0) c in CNF: c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ p_210 ∨ -b^{42, 6}_2 c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ p_210 ∨ -b^{42, 6}_1 c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ p_210 ∨ -b^{42, 6}_0 c in DIMACS: 16241 16242 -16243 210 -16244 0 16241 16242 -16243 210 -16245 0 16241 16242 -16243 210 -16246 0 c 0-1 --> -1 c (-b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ -b^{42, 5}_0 ∧ -p_210) -> ( b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ b^{42, 6}_0) c in CNF: c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ p_210 ∨ b^{42, 6}_2 c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ p_210 ∨ -b^{42, 6}_1 c b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ p_210 ∨ b^{42, 6}_0 c in DIMACS: 16241 16242 16243 210 16244 0 16241 16242 16243 210 -16245 0 16241 16242 16243 210 16246 0 c -1-1 --> -2 c ( b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ b^{42, 5}_0 ∧ -p_210) -> ( b^{42, 6}_2 ∧ b^{42, 6}_1 ∧ -b^{42, 6}_0) c in CNF: c -b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ p_210 ∨ b^{42, 6}_2 c -b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ p_210 ∨ b^{42, 6}_1 c -b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ p_210 ∨ -b^{42, 6}_0 c in DIMACS: -16241 16242 -16243 210 16244 0 -16241 16242 -16243 210 16245 0 -16241 16242 -16243 210 -16246 0 c -2-1 --> break c ( b^{42, 5}_2 ∧ b^{42, 5}_1 ∧ -b^{42, 5}_0 ∧ -p_210) -> break c in CNF: c -b^{42, 5}_2 ∨ -b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ p_210 ∨ break c in DIMACS: -16241 -16242 16243 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 5}_2 ∧ -b^{42, 5}_1 ∧ -b^{42, 5}_0 ∧ true) c in CNF: c -b^{42, 5}_2 ∨ b^{42, 5}_1 ∨ b^{42, 5}_0 ∨ false c in DIMACS: -16241 16242 16243 0 c 3 does not represent an automaton state. c -(-b^{42, 5}_2 ∧ b^{42, 5}_1 ∧ b^{42, 5}_0 ∧ true) c in CNF: c b^{42, 5}_2 ∨ -b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ false c in DIMACS: 16241 -16242 -16243 0 c -3 does not represent an automaton state. c -( b^{42, 5}_2 ∧ b^{42, 5}_1 ∧ b^{42, 5}_0 ∧ true) c in CNF: c -b^{42, 5}_2 ∨ -b^{42, 5}_1 ∨ -b^{42, 5}_0 ∨ false c in DIMACS: -16241 -16242 -16243 0 c i = 6 c -2+1 --> -1 c ( b^{42, 6}_2 ∧ b^{42, 6}_1 ∧ -b^{42, 6}_0 ∧ p_252) -> ( b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ b^{42, 7}_0) c in CNF: c -b^{42, 6}_2 ∨ -b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ -p_252 ∨ b^{42, 7}_2 c -b^{42, 6}_2 ∨ -b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ -p_252 ∨ -b^{42, 7}_1 c -b^{42, 6}_2 ∨ -b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ -p_252 ∨ b^{42, 7}_0 c in DIMACS: -16244 -16245 16246 -252 16247 0 -16244 -16245 16246 -252 -16248 0 -16244 -16245 16246 -252 16249 0 c -1+1 --> 0 c ( b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ b^{42, 6}_0 ∧ p_252) -> (-b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ -b^{42, 7}_0) c in CNF: c -b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ -p_252 ∨ -b^{42, 7}_2 c -b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ -p_252 ∨ -b^{42, 7}_1 c -b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ -p_252 ∨ -b^{42, 7}_0 c in DIMACS: -16244 16245 -16246 -252 -16247 0 -16244 16245 -16246 -252 -16248 0 -16244 16245 -16246 -252 -16249 0 c 0+1 --> 1 c (-b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ -b^{42, 6}_0 ∧ p_252) -> (-b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ b^{42, 7}_0) c in CNF: c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ -p_252 ∨ -b^{42, 7}_2 c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ -p_252 ∨ -b^{42, 7}_1 c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ -p_252 ∨ b^{42, 7}_0 c in DIMACS: 16244 16245 16246 -252 -16247 0 16244 16245 16246 -252 -16248 0 16244 16245 16246 -252 16249 0 c 1+1 --> 2 c (-b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ b^{42, 6}_0 ∧ p_252) -> (-b^{42, 7}_2 ∧ b^{42, 7}_1 ∧ -b^{42, 7}_0) c in CNF: c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ -p_252 ∨ -b^{42, 7}_2 c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ -p_252 ∨ b^{42, 7}_1 c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ -p_252 ∨ -b^{42, 7}_0 c in DIMACS: 16244 16245 -16246 -252 -16247 0 16244 16245 -16246 -252 16248 0 16244 16245 -16246 -252 -16249 0 c 2+1 --> break c (-b^{42, 6}_2 ∧ b^{42, 6}_1 ∧ -b^{42, 6}_0 ∧ p_252) -> break c in CNF: c b^{42, 6}_2 ∨ -b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ -p_252 ∨ break c in DIMACS: 16244 -16245 16246 -252 1162 0 c 2-1 --> 1 c (-b^{42, 6}_2 ∧ b^{42, 6}_1 ∧ -b^{42, 6}_0 ∧ -p_252) -> (-b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ b^{42, 7}_0) c in CNF: c b^{42, 6}_2 ∨ -b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ p_252 ∨ -b^{42, 7}_2 c b^{42, 6}_2 ∨ -b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ p_252 ∨ -b^{42, 7}_1 c b^{42, 6}_2 ∨ -b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ p_252 ∨ b^{42, 7}_0 c in DIMACS: 16244 -16245 16246 252 -16247 0 16244 -16245 16246 252 -16248 0 16244 -16245 16246 252 16249 0 c 1-1 --> 0 c (-b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ b^{42, 6}_0 ∧ -p_252) -> (-b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ -b^{42, 7}_0) c in CNF: c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ p_252 ∨ -b^{42, 7}_2 c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ p_252 ∨ -b^{42, 7}_1 c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ p_252 ∨ -b^{42, 7}_0 c in DIMACS: 16244 16245 -16246 252 -16247 0 16244 16245 -16246 252 -16248 0 16244 16245 -16246 252 -16249 0 c 0-1 --> -1 c (-b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ -b^{42, 6}_0 ∧ -p_252) -> ( b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ b^{42, 7}_0) c in CNF: c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ p_252 ∨ b^{42, 7}_2 c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ p_252 ∨ -b^{42, 7}_1 c b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ p_252 ∨ b^{42, 7}_0 c in DIMACS: 16244 16245 16246 252 16247 0 16244 16245 16246 252 -16248 0 16244 16245 16246 252 16249 0 c -1-1 --> -2 c ( b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ b^{42, 6}_0 ∧ -p_252) -> ( b^{42, 7}_2 ∧ b^{42, 7}_1 ∧ -b^{42, 7}_0) c in CNF: c -b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ p_252 ∨ b^{42, 7}_2 c -b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ p_252 ∨ b^{42, 7}_1 c -b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ p_252 ∨ -b^{42, 7}_0 c in DIMACS: -16244 16245 -16246 252 16247 0 -16244 16245 -16246 252 16248 0 -16244 16245 -16246 252 -16249 0 c -2-1 --> break c ( b^{42, 6}_2 ∧ b^{42, 6}_1 ∧ -b^{42, 6}_0 ∧ -p_252) -> break c in CNF: c -b^{42, 6}_2 ∨ -b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ p_252 ∨ break c in DIMACS: -16244 -16245 16246 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 6}_2 ∧ -b^{42, 6}_1 ∧ -b^{42, 6}_0 ∧ true) c in CNF: c -b^{42, 6}_2 ∨ b^{42, 6}_1 ∨ b^{42, 6}_0 ∨ false c in DIMACS: -16244 16245 16246 0 c 3 does not represent an automaton state. c -(-b^{42, 6}_2 ∧ b^{42, 6}_1 ∧ b^{42, 6}_0 ∧ true) c in CNF: c b^{42, 6}_2 ∨ -b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ false c in DIMACS: 16244 -16245 -16246 0 c -3 does not represent an automaton state. c -( b^{42, 6}_2 ∧ b^{42, 6}_1 ∧ b^{42, 6}_0 ∧ true) c in CNF: c -b^{42, 6}_2 ∨ -b^{42, 6}_1 ∨ -b^{42, 6}_0 ∨ false c in DIMACS: -16244 -16245 -16246 0 c i = 7 c -2+1 --> -1 c ( b^{42, 7}_2 ∧ b^{42, 7}_1 ∧ -b^{42, 7}_0 ∧ p_294) -> ( b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ b^{42, 8}_0) c in CNF: c -b^{42, 7}_2 ∨ -b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ -p_294 ∨ b^{42, 8}_2 c -b^{42, 7}_2 ∨ -b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ -p_294 ∨ -b^{42, 8}_1 c -b^{42, 7}_2 ∨ -b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ -p_294 ∨ b^{42, 8}_0 c in DIMACS: -16247 -16248 16249 -294 16250 0 -16247 -16248 16249 -294 -16251 0 -16247 -16248 16249 -294 16252 0 c -1+1 --> 0 c ( b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ b^{42, 7}_0 ∧ p_294) -> (-b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ -b^{42, 8}_0) c in CNF: c -b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ -p_294 ∨ -b^{42, 8}_2 c -b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ -p_294 ∨ -b^{42, 8}_1 c -b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ -p_294 ∨ -b^{42, 8}_0 c in DIMACS: -16247 16248 -16249 -294 -16250 0 -16247 16248 -16249 -294 -16251 0 -16247 16248 -16249 -294 -16252 0 c 0+1 --> 1 c (-b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ -b^{42, 7}_0 ∧ p_294) -> (-b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ b^{42, 8}_0) c in CNF: c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ -p_294 ∨ -b^{42, 8}_2 c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ -p_294 ∨ -b^{42, 8}_1 c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ -p_294 ∨ b^{42, 8}_0 c in DIMACS: 16247 16248 16249 -294 -16250 0 16247 16248 16249 -294 -16251 0 16247 16248 16249 -294 16252 0 c 1+1 --> 2 c (-b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ b^{42, 7}_0 ∧ p_294) -> (-b^{42, 8}_2 ∧ b^{42, 8}_1 ∧ -b^{42, 8}_0) c in CNF: c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ -p_294 ∨ -b^{42, 8}_2 c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ -p_294 ∨ b^{42, 8}_1 c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ -p_294 ∨ -b^{42, 8}_0 c in DIMACS: 16247 16248 -16249 -294 -16250 0 16247 16248 -16249 -294 16251 0 16247 16248 -16249 -294 -16252 0 c 2+1 --> break c (-b^{42, 7}_2 ∧ b^{42, 7}_1 ∧ -b^{42, 7}_0 ∧ p_294) -> break c in CNF: c b^{42, 7}_2 ∨ -b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ -p_294 ∨ break c in DIMACS: 16247 -16248 16249 -294 1162 0 c 2-1 --> 1 c (-b^{42, 7}_2 ∧ b^{42, 7}_1 ∧ -b^{42, 7}_0 ∧ -p_294) -> (-b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ b^{42, 8}_0) c in CNF: c b^{42, 7}_2 ∨ -b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ p_294 ∨ -b^{42, 8}_2 c b^{42, 7}_2 ∨ -b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ p_294 ∨ -b^{42, 8}_1 c b^{42, 7}_2 ∨ -b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ p_294 ∨ b^{42, 8}_0 c in DIMACS: 16247 -16248 16249 294 -16250 0 16247 -16248 16249 294 -16251 0 16247 -16248 16249 294 16252 0 c 1-1 --> 0 c (-b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ b^{42, 7}_0 ∧ -p_294) -> (-b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ -b^{42, 8}_0) c in CNF: c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ p_294 ∨ -b^{42, 8}_2 c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ p_294 ∨ -b^{42, 8}_1 c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ p_294 ∨ -b^{42, 8}_0 c in DIMACS: 16247 16248 -16249 294 -16250 0 16247 16248 -16249 294 -16251 0 16247 16248 -16249 294 -16252 0 c 0-1 --> -1 c (-b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ -b^{42, 7}_0 ∧ -p_294) -> ( b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ b^{42, 8}_0) c in CNF: c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ p_294 ∨ b^{42, 8}_2 c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ p_294 ∨ -b^{42, 8}_1 c b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ p_294 ∨ b^{42, 8}_0 c in DIMACS: 16247 16248 16249 294 16250 0 16247 16248 16249 294 -16251 0 16247 16248 16249 294 16252 0 c -1-1 --> -2 c ( b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ b^{42, 7}_0 ∧ -p_294) -> ( b^{42, 8}_2 ∧ b^{42, 8}_1 ∧ -b^{42, 8}_0) c in CNF: c -b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ p_294 ∨ b^{42, 8}_2 c -b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ p_294 ∨ b^{42, 8}_1 c -b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ p_294 ∨ -b^{42, 8}_0 c in DIMACS: -16247 16248 -16249 294 16250 0 -16247 16248 -16249 294 16251 0 -16247 16248 -16249 294 -16252 0 c -2-1 --> break c ( b^{42, 7}_2 ∧ b^{42, 7}_1 ∧ -b^{42, 7}_0 ∧ -p_294) -> break c in CNF: c -b^{42, 7}_2 ∨ -b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ p_294 ∨ break c in DIMACS: -16247 -16248 16249 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 7}_2 ∧ -b^{42, 7}_1 ∧ -b^{42, 7}_0 ∧ true) c in CNF: c -b^{42, 7}_2 ∨ b^{42, 7}_1 ∨ b^{42, 7}_0 ∨ false c in DIMACS: -16247 16248 16249 0 c 3 does not represent an automaton state. c -(-b^{42, 7}_2 ∧ b^{42, 7}_1 ∧ b^{42, 7}_0 ∧ true) c in CNF: c b^{42, 7}_2 ∨ -b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ false c in DIMACS: 16247 -16248 -16249 0 c -3 does not represent an automaton state. c -( b^{42, 7}_2 ∧ b^{42, 7}_1 ∧ b^{42, 7}_0 ∧ true) c in CNF: c -b^{42, 7}_2 ∨ -b^{42, 7}_1 ∨ -b^{42, 7}_0 ∨ false c in DIMACS: -16247 -16248 -16249 0 c i = 8 c -2+1 --> -1 c ( b^{42, 8}_2 ∧ b^{42, 8}_1 ∧ -b^{42, 8}_0 ∧ p_336) -> ( b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ b^{42, 9}_0) c in CNF: c -b^{42, 8}_2 ∨ -b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ -p_336 ∨ b^{42, 9}_2 c -b^{42, 8}_2 ∨ -b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ -p_336 ∨ -b^{42, 9}_1 c -b^{42, 8}_2 ∨ -b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ -p_336 ∨ b^{42, 9}_0 c in DIMACS: -16250 -16251 16252 -336 16253 0 -16250 -16251 16252 -336 -16254 0 -16250 -16251 16252 -336 16255 0 c -1+1 --> 0 c ( b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ b^{42, 8}_0 ∧ p_336) -> (-b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ -b^{42, 9}_0) c in CNF: c -b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ -p_336 ∨ -b^{42, 9}_2 c -b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ -p_336 ∨ -b^{42, 9}_1 c -b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ -p_336 ∨ -b^{42, 9}_0 c in DIMACS: -16250 16251 -16252 -336 -16253 0 -16250 16251 -16252 -336 -16254 0 -16250 16251 -16252 -336 -16255 0 c 0+1 --> 1 c (-b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ -b^{42, 8}_0 ∧ p_336) -> (-b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ b^{42, 9}_0) c in CNF: c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ -p_336 ∨ -b^{42, 9}_2 c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ -p_336 ∨ -b^{42, 9}_1 c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ -p_336 ∨ b^{42, 9}_0 c in DIMACS: 16250 16251 16252 -336 -16253 0 16250 16251 16252 -336 -16254 0 16250 16251 16252 -336 16255 0 c 1+1 --> 2 c (-b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ b^{42, 8}_0 ∧ p_336) -> (-b^{42, 9}_2 ∧ b^{42, 9}_1 ∧ -b^{42, 9}_0) c in CNF: c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ -p_336 ∨ -b^{42, 9}_2 c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ -p_336 ∨ b^{42, 9}_1 c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ -p_336 ∨ -b^{42, 9}_0 c in DIMACS: 16250 16251 -16252 -336 -16253 0 16250 16251 -16252 -336 16254 0 16250 16251 -16252 -336 -16255 0 c 2+1 --> break c (-b^{42, 8}_2 ∧ b^{42, 8}_1 ∧ -b^{42, 8}_0 ∧ p_336) -> break c in CNF: c b^{42, 8}_2 ∨ -b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ -p_336 ∨ break c in DIMACS: 16250 -16251 16252 -336 1162 0 c 2-1 --> 1 c (-b^{42, 8}_2 ∧ b^{42, 8}_1 ∧ -b^{42, 8}_0 ∧ -p_336) -> (-b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ b^{42, 9}_0) c in CNF: c b^{42, 8}_2 ∨ -b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ p_336 ∨ -b^{42, 9}_2 c b^{42, 8}_2 ∨ -b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ p_336 ∨ -b^{42, 9}_1 c b^{42, 8}_2 ∨ -b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ p_336 ∨ b^{42, 9}_0 c in DIMACS: 16250 -16251 16252 336 -16253 0 16250 -16251 16252 336 -16254 0 16250 -16251 16252 336 16255 0 c 1-1 --> 0 c (-b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ b^{42, 8}_0 ∧ -p_336) -> (-b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ -b^{42, 9}_0) c in CNF: c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ p_336 ∨ -b^{42, 9}_2 c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ p_336 ∨ -b^{42, 9}_1 c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ p_336 ∨ -b^{42, 9}_0 c in DIMACS: 16250 16251 -16252 336 -16253 0 16250 16251 -16252 336 -16254 0 16250 16251 -16252 336 -16255 0 c 0-1 --> -1 c (-b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ -b^{42, 8}_0 ∧ -p_336) -> ( b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ b^{42, 9}_0) c in CNF: c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ p_336 ∨ b^{42, 9}_2 c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ p_336 ∨ -b^{42, 9}_1 c b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ p_336 ∨ b^{42, 9}_0 c in DIMACS: 16250 16251 16252 336 16253 0 16250 16251 16252 336 -16254 0 16250 16251 16252 336 16255 0 c -1-1 --> -2 c ( b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ b^{42, 8}_0 ∧ -p_336) -> ( b^{42, 9}_2 ∧ b^{42, 9}_1 ∧ -b^{42, 9}_0) c in CNF: c -b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ p_336 ∨ b^{42, 9}_2 c -b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ p_336 ∨ b^{42, 9}_1 c -b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ p_336 ∨ -b^{42, 9}_0 c in DIMACS: -16250 16251 -16252 336 16253 0 -16250 16251 -16252 336 16254 0 -16250 16251 -16252 336 -16255 0 c -2-1 --> break c ( b^{42, 8}_2 ∧ b^{42, 8}_1 ∧ -b^{42, 8}_0 ∧ -p_336) -> break c in CNF: c -b^{42, 8}_2 ∨ -b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ p_336 ∨ break c in DIMACS: -16250 -16251 16252 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 8}_2 ∧ -b^{42, 8}_1 ∧ -b^{42, 8}_0 ∧ true) c in CNF: c -b^{42, 8}_2 ∨ b^{42, 8}_1 ∨ b^{42, 8}_0 ∨ false c in DIMACS: -16250 16251 16252 0 c 3 does not represent an automaton state. c -(-b^{42, 8}_2 ∧ b^{42, 8}_1 ∧ b^{42, 8}_0 ∧ true) c in CNF: c b^{42, 8}_2 ∨ -b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ false c in DIMACS: 16250 -16251 -16252 0 c -3 does not represent an automaton state. c -( b^{42, 8}_2 ∧ b^{42, 8}_1 ∧ b^{42, 8}_0 ∧ true) c in CNF: c -b^{42, 8}_2 ∨ -b^{42, 8}_1 ∨ -b^{42, 8}_0 ∨ false c in DIMACS: -16250 -16251 -16252 0 c i = 9 c -2+1 --> -1 c ( b^{42, 9}_2 ∧ b^{42, 9}_1 ∧ -b^{42, 9}_0 ∧ p_378) -> ( b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ b^{42, 10}_0) c in CNF: c -b^{42, 9}_2 ∨ -b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ -p_378 ∨ b^{42, 10}_2 c -b^{42, 9}_2 ∨ -b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ -p_378 ∨ -b^{42, 10}_1 c -b^{42, 9}_2 ∨ -b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ -p_378 ∨ b^{42, 10}_0 c in DIMACS: -16253 -16254 16255 -378 16256 0 -16253 -16254 16255 -378 -16257 0 -16253 -16254 16255 -378 16258 0 c -1+1 --> 0 c ( b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ b^{42, 9}_0 ∧ p_378) -> (-b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ -b^{42, 10}_0) c in CNF: c -b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ -p_378 ∨ -b^{42, 10}_2 c -b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ -p_378 ∨ -b^{42, 10}_1 c -b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ -p_378 ∨ -b^{42, 10}_0 c in DIMACS: -16253 16254 -16255 -378 -16256 0 -16253 16254 -16255 -378 -16257 0 -16253 16254 -16255 -378 -16258 0 c 0+1 --> 1 c (-b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ -b^{42, 9}_0 ∧ p_378) -> (-b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ b^{42, 10}_0) c in CNF: c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ -p_378 ∨ -b^{42, 10}_2 c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ -p_378 ∨ -b^{42, 10}_1 c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ -p_378 ∨ b^{42, 10}_0 c in DIMACS: 16253 16254 16255 -378 -16256 0 16253 16254 16255 -378 -16257 0 16253 16254 16255 -378 16258 0 c 1+1 --> 2 c (-b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ b^{42, 9}_0 ∧ p_378) -> (-b^{42, 10}_2 ∧ b^{42, 10}_1 ∧ -b^{42, 10}_0) c in CNF: c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ -p_378 ∨ -b^{42, 10}_2 c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ -p_378 ∨ b^{42, 10}_1 c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ -p_378 ∨ -b^{42, 10}_0 c in DIMACS: 16253 16254 -16255 -378 -16256 0 16253 16254 -16255 -378 16257 0 16253 16254 -16255 -378 -16258 0 c 2+1 --> break c (-b^{42, 9}_2 ∧ b^{42, 9}_1 ∧ -b^{42, 9}_0 ∧ p_378) -> break c in CNF: c b^{42, 9}_2 ∨ -b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ -p_378 ∨ break c in DIMACS: 16253 -16254 16255 -378 1162 0 c 2-1 --> 1 c (-b^{42, 9}_2 ∧ b^{42, 9}_1 ∧ -b^{42, 9}_0 ∧ -p_378) -> (-b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ b^{42, 10}_0) c in CNF: c b^{42, 9}_2 ∨ -b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ p_378 ∨ -b^{42, 10}_2 c b^{42, 9}_2 ∨ -b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ p_378 ∨ -b^{42, 10}_1 c b^{42, 9}_2 ∨ -b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ p_378 ∨ b^{42, 10}_0 c in DIMACS: 16253 -16254 16255 378 -16256 0 16253 -16254 16255 378 -16257 0 16253 -16254 16255 378 16258 0 c 1-1 --> 0 c (-b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ b^{42, 9}_0 ∧ -p_378) -> (-b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ -b^{42, 10}_0) c in CNF: c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ p_378 ∨ -b^{42, 10}_2 c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ p_378 ∨ -b^{42, 10}_1 c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ p_378 ∨ -b^{42, 10}_0 c in DIMACS: 16253 16254 -16255 378 -16256 0 16253 16254 -16255 378 -16257 0 16253 16254 -16255 378 -16258 0 c 0-1 --> -1 c (-b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ -b^{42, 9}_0 ∧ -p_378) -> ( b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ b^{42, 10}_0) c in CNF: c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ p_378 ∨ b^{42, 10}_2 c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ p_378 ∨ -b^{42, 10}_1 c b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ p_378 ∨ b^{42, 10}_0 c in DIMACS: 16253 16254 16255 378 16256 0 16253 16254 16255 378 -16257 0 16253 16254 16255 378 16258 0 c -1-1 --> -2 c ( b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ b^{42, 9}_0 ∧ -p_378) -> ( b^{42, 10}_2 ∧ b^{42, 10}_1 ∧ -b^{42, 10}_0) c in CNF: c -b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ p_378 ∨ b^{42, 10}_2 c -b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ p_378 ∨ b^{42, 10}_1 c -b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ p_378 ∨ -b^{42, 10}_0 c in DIMACS: -16253 16254 -16255 378 16256 0 -16253 16254 -16255 378 16257 0 -16253 16254 -16255 378 -16258 0 c -2-1 --> break c ( b^{42, 9}_2 ∧ b^{42, 9}_1 ∧ -b^{42, 9}_0 ∧ -p_378) -> break c in CNF: c -b^{42, 9}_2 ∨ -b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ p_378 ∨ break c in DIMACS: -16253 -16254 16255 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 9}_2 ∧ -b^{42, 9}_1 ∧ -b^{42, 9}_0 ∧ true) c in CNF: c -b^{42, 9}_2 ∨ b^{42, 9}_1 ∨ b^{42, 9}_0 ∨ false c in DIMACS: -16253 16254 16255 0 c 3 does not represent an automaton state. c -(-b^{42, 9}_2 ∧ b^{42, 9}_1 ∧ b^{42, 9}_0 ∧ true) c in CNF: c b^{42, 9}_2 ∨ -b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ false c in DIMACS: 16253 -16254 -16255 0 c -3 does not represent an automaton state. c -( b^{42, 9}_2 ∧ b^{42, 9}_1 ∧ b^{42, 9}_0 ∧ true) c in CNF: c -b^{42, 9}_2 ∨ -b^{42, 9}_1 ∨ -b^{42, 9}_0 ∨ false c in DIMACS: -16253 -16254 -16255 0 c i = 10 c -2+1 --> -1 c ( b^{42, 10}_2 ∧ b^{42, 10}_1 ∧ -b^{42, 10}_0 ∧ p_420) -> ( b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ b^{42, 11}_0) c in CNF: c -b^{42, 10}_2 ∨ -b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ -p_420 ∨ b^{42, 11}_2 c -b^{42, 10}_2 ∨ -b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ -p_420 ∨ -b^{42, 11}_1 c -b^{42, 10}_2 ∨ -b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ -p_420 ∨ b^{42, 11}_0 c in DIMACS: -16256 -16257 16258 -420 16259 0 -16256 -16257 16258 -420 -16260 0 -16256 -16257 16258 -420 16261 0 c -1+1 --> 0 c ( b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ b^{42, 10}_0 ∧ p_420) -> (-b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ -b^{42, 11}_0) c in CNF: c -b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ -p_420 ∨ -b^{42, 11}_2 c -b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ -p_420 ∨ -b^{42, 11}_1 c -b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ -p_420 ∨ -b^{42, 11}_0 c in DIMACS: -16256 16257 -16258 -420 -16259 0 -16256 16257 -16258 -420 -16260 0 -16256 16257 -16258 -420 -16261 0 c 0+1 --> 1 c (-b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ -b^{42, 10}_0 ∧ p_420) -> (-b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ b^{42, 11}_0) c in CNF: c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ -p_420 ∨ -b^{42, 11}_2 c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ -p_420 ∨ -b^{42, 11}_1 c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ -p_420 ∨ b^{42, 11}_0 c in DIMACS: 16256 16257 16258 -420 -16259 0 16256 16257 16258 -420 -16260 0 16256 16257 16258 -420 16261 0 c 1+1 --> 2 c (-b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ b^{42, 10}_0 ∧ p_420) -> (-b^{42, 11}_2 ∧ b^{42, 11}_1 ∧ -b^{42, 11}_0) c in CNF: c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ -p_420 ∨ -b^{42, 11}_2 c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ -p_420 ∨ b^{42, 11}_1 c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ -p_420 ∨ -b^{42, 11}_0 c in DIMACS: 16256 16257 -16258 -420 -16259 0 16256 16257 -16258 -420 16260 0 16256 16257 -16258 -420 -16261 0 c 2+1 --> break c (-b^{42, 10}_2 ∧ b^{42, 10}_1 ∧ -b^{42, 10}_0 ∧ p_420) -> break c in CNF: c b^{42, 10}_2 ∨ -b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ -p_420 ∨ break c in DIMACS: 16256 -16257 16258 -420 1162 0 c 2-1 --> 1 c (-b^{42, 10}_2 ∧ b^{42, 10}_1 ∧ -b^{42, 10}_0 ∧ -p_420) -> (-b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ b^{42, 11}_0) c in CNF: c b^{42, 10}_2 ∨ -b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ p_420 ∨ -b^{42, 11}_2 c b^{42, 10}_2 ∨ -b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ p_420 ∨ -b^{42, 11}_1 c b^{42, 10}_2 ∨ -b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ p_420 ∨ b^{42, 11}_0 c in DIMACS: 16256 -16257 16258 420 -16259 0 16256 -16257 16258 420 -16260 0 16256 -16257 16258 420 16261 0 c 1-1 --> 0 c (-b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ b^{42, 10}_0 ∧ -p_420) -> (-b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ -b^{42, 11}_0) c in CNF: c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ p_420 ∨ -b^{42, 11}_2 c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ p_420 ∨ -b^{42, 11}_1 c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ p_420 ∨ -b^{42, 11}_0 c in DIMACS: 16256 16257 -16258 420 -16259 0 16256 16257 -16258 420 -16260 0 16256 16257 -16258 420 -16261 0 c 0-1 --> -1 c (-b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ -b^{42, 10}_0 ∧ -p_420) -> ( b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ b^{42, 11}_0) c in CNF: c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ p_420 ∨ b^{42, 11}_2 c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ p_420 ∨ -b^{42, 11}_1 c b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ p_420 ∨ b^{42, 11}_0 c in DIMACS: 16256 16257 16258 420 16259 0 16256 16257 16258 420 -16260 0 16256 16257 16258 420 16261 0 c -1-1 --> -2 c ( b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ b^{42, 10}_0 ∧ -p_420) -> ( b^{42, 11}_2 ∧ b^{42, 11}_1 ∧ -b^{42, 11}_0) c in CNF: c -b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ p_420 ∨ b^{42, 11}_2 c -b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ p_420 ∨ b^{42, 11}_1 c -b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ p_420 ∨ -b^{42, 11}_0 c in DIMACS: -16256 16257 -16258 420 16259 0 -16256 16257 -16258 420 16260 0 -16256 16257 -16258 420 -16261 0 c -2-1 --> break c ( b^{42, 10}_2 ∧ b^{42, 10}_1 ∧ -b^{42, 10}_0 ∧ -p_420) -> break c in CNF: c -b^{42, 10}_2 ∨ -b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ p_420 ∨ break c in DIMACS: -16256 -16257 16258 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 10}_2 ∧ -b^{42, 10}_1 ∧ -b^{42, 10}_0 ∧ true) c in CNF: c -b^{42, 10}_2 ∨ b^{42, 10}_1 ∨ b^{42, 10}_0 ∨ false c in DIMACS: -16256 16257 16258 0 c 3 does not represent an automaton state. c -(-b^{42, 10}_2 ∧ b^{42, 10}_1 ∧ b^{42, 10}_0 ∧ true) c in CNF: c b^{42, 10}_2 ∨ -b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ false c in DIMACS: 16256 -16257 -16258 0 c -3 does not represent an automaton state. c -( b^{42, 10}_2 ∧ b^{42, 10}_1 ∧ b^{42, 10}_0 ∧ true) c in CNF: c -b^{42, 10}_2 ∨ -b^{42, 10}_1 ∨ -b^{42, 10}_0 ∨ false c in DIMACS: -16256 -16257 -16258 0 c i = 11 c -2+1 --> -1 c ( b^{42, 11}_2 ∧ b^{42, 11}_1 ∧ -b^{42, 11}_0 ∧ p_462) -> ( b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ b^{42, 12}_0) c in CNF: c -b^{42, 11}_2 ∨ -b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ -p_462 ∨ b^{42, 12}_2 c -b^{42, 11}_2 ∨ -b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ -p_462 ∨ -b^{42, 12}_1 c -b^{42, 11}_2 ∨ -b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ -p_462 ∨ b^{42, 12}_0 c in DIMACS: -16259 -16260 16261 -462 16262 0 -16259 -16260 16261 -462 -16263 0 -16259 -16260 16261 -462 16264 0 c -1+1 --> 0 c ( b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ b^{42, 11}_0 ∧ p_462) -> (-b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ -b^{42, 12}_0) c in CNF: c -b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ -p_462 ∨ -b^{42, 12}_2 c -b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ -p_462 ∨ -b^{42, 12}_1 c -b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ -p_462 ∨ -b^{42, 12}_0 c in DIMACS: -16259 16260 -16261 -462 -16262 0 -16259 16260 -16261 -462 -16263 0 -16259 16260 -16261 -462 -16264 0 c 0+1 --> 1 c (-b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ -b^{42, 11}_0 ∧ p_462) -> (-b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ b^{42, 12}_0) c in CNF: c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ -p_462 ∨ -b^{42, 12}_2 c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ -p_462 ∨ -b^{42, 12}_1 c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ -p_462 ∨ b^{42, 12}_0 c in DIMACS: 16259 16260 16261 -462 -16262 0 16259 16260 16261 -462 -16263 0 16259 16260 16261 -462 16264 0 c 1+1 --> 2 c (-b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ b^{42, 11}_0 ∧ p_462) -> (-b^{42, 12}_2 ∧ b^{42, 12}_1 ∧ -b^{42, 12}_0) c in CNF: c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ -p_462 ∨ -b^{42, 12}_2 c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ -p_462 ∨ b^{42, 12}_1 c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ -p_462 ∨ -b^{42, 12}_0 c in DIMACS: 16259 16260 -16261 -462 -16262 0 16259 16260 -16261 -462 16263 0 16259 16260 -16261 -462 -16264 0 c 2+1 --> break c (-b^{42, 11}_2 ∧ b^{42, 11}_1 ∧ -b^{42, 11}_0 ∧ p_462) -> break c in CNF: c b^{42, 11}_2 ∨ -b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ -p_462 ∨ break c in DIMACS: 16259 -16260 16261 -462 1162 0 c 2-1 --> 1 c (-b^{42, 11}_2 ∧ b^{42, 11}_1 ∧ -b^{42, 11}_0 ∧ -p_462) -> (-b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ b^{42, 12}_0) c in CNF: c b^{42, 11}_2 ∨ -b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ p_462 ∨ -b^{42, 12}_2 c b^{42, 11}_2 ∨ -b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ p_462 ∨ -b^{42, 12}_1 c b^{42, 11}_2 ∨ -b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ p_462 ∨ b^{42, 12}_0 c in DIMACS: 16259 -16260 16261 462 -16262 0 16259 -16260 16261 462 -16263 0 16259 -16260 16261 462 16264 0 c 1-1 --> 0 c (-b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ b^{42, 11}_0 ∧ -p_462) -> (-b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ -b^{42, 12}_0) c in CNF: c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ p_462 ∨ -b^{42, 12}_2 c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ p_462 ∨ -b^{42, 12}_1 c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ p_462 ∨ -b^{42, 12}_0 c in DIMACS: 16259 16260 -16261 462 -16262 0 16259 16260 -16261 462 -16263 0 16259 16260 -16261 462 -16264 0 c 0-1 --> -1 c (-b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ -b^{42, 11}_0 ∧ -p_462) -> ( b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ b^{42, 12}_0) c in CNF: c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ p_462 ∨ b^{42, 12}_2 c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ p_462 ∨ -b^{42, 12}_1 c b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ p_462 ∨ b^{42, 12}_0 c in DIMACS: 16259 16260 16261 462 16262 0 16259 16260 16261 462 -16263 0 16259 16260 16261 462 16264 0 c -1-1 --> -2 c ( b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ b^{42, 11}_0 ∧ -p_462) -> ( b^{42, 12}_2 ∧ b^{42, 12}_1 ∧ -b^{42, 12}_0) c in CNF: c -b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ p_462 ∨ b^{42, 12}_2 c -b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ p_462 ∨ b^{42, 12}_1 c -b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ p_462 ∨ -b^{42, 12}_0 c in DIMACS: -16259 16260 -16261 462 16262 0 -16259 16260 -16261 462 16263 0 -16259 16260 -16261 462 -16264 0 c -2-1 --> break c ( b^{42, 11}_2 ∧ b^{42, 11}_1 ∧ -b^{42, 11}_0 ∧ -p_462) -> break c in CNF: c -b^{42, 11}_2 ∨ -b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ p_462 ∨ break c in DIMACS: -16259 -16260 16261 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 11}_2 ∧ -b^{42, 11}_1 ∧ -b^{42, 11}_0 ∧ true) c in CNF: c -b^{42, 11}_2 ∨ b^{42, 11}_1 ∨ b^{42, 11}_0 ∨ false c in DIMACS: -16259 16260 16261 0 c 3 does not represent an automaton state. c -(-b^{42, 11}_2 ∧ b^{42, 11}_1 ∧ b^{42, 11}_0 ∧ true) c in CNF: c b^{42, 11}_2 ∨ -b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ false c in DIMACS: 16259 -16260 -16261 0 c -3 does not represent an automaton state. c -( b^{42, 11}_2 ∧ b^{42, 11}_1 ∧ b^{42, 11}_0 ∧ true) c in CNF: c -b^{42, 11}_2 ∨ -b^{42, 11}_1 ∨ -b^{42, 11}_0 ∨ false c in DIMACS: -16259 -16260 -16261 0 c i = 12 c -2+1 --> -1 c ( b^{42, 12}_2 ∧ b^{42, 12}_1 ∧ -b^{42, 12}_0 ∧ p_504) -> ( b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ b^{42, 13}_0) c in CNF: c -b^{42, 12}_2 ∨ -b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ -p_504 ∨ b^{42, 13}_2 c -b^{42, 12}_2 ∨ -b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ -p_504 ∨ -b^{42, 13}_1 c -b^{42, 12}_2 ∨ -b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ -p_504 ∨ b^{42, 13}_0 c in DIMACS: -16262 -16263 16264 -504 16265 0 -16262 -16263 16264 -504 -16266 0 -16262 -16263 16264 -504 16267 0 c -1+1 --> 0 c ( b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ b^{42, 12}_0 ∧ p_504) -> (-b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ -b^{42, 13}_0) c in CNF: c -b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ -p_504 ∨ -b^{42, 13}_2 c -b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ -p_504 ∨ -b^{42, 13}_1 c -b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ -p_504 ∨ -b^{42, 13}_0 c in DIMACS: -16262 16263 -16264 -504 -16265 0 -16262 16263 -16264 -504 -16266 0 -16262 16263 -16264 -504 -16267 0 c 0+1 --> 1 c (-b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ -b^{42, 12}_0 ∧ p_504) -> (-b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ b^{42, 13}_0) c in CNF: c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ -p_504 ∨ -b^{42, 13}_2 c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ -p_504 ∨ -b^{42, 13}_1 c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ -p_504 ∨ b^{42, 13}_0 c in DIMACS: 16262 16263 16264 -504 -16265 0 16262 16263 16264 -504 -16266 0 16262 16263 16264 -504 16267 0 c 1+1 --> 2 c (-b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ b^{42, 12}_0 ∧ p_504) -> (-b^{42, 13}_2 ∧ b^{42, 13}_1 ∧ -b^{42, 13}_0) c in CNF: c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ -p_504 ∨ -b^{42, 13}_2 c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ -p_504 ∨ b^{42, 13}_1 c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ -p_504 ∨ -b^{42, 13}_0 c in DIMACS: 16262 16263 -16264 -504 -16265 0 16262 16263 -16264 -504 16266 0 16262 16263 -16264 -504 -16267 0 c 2+1 --> break c (-b^{42, 12}_2 ∧ b^{42, 12}_1 ∧ -b^{42, 12}_0 ∧ p_504) -> break c in CNF: c b^{42, 12}_2 ∨ -b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ -p_504 ∨ break c in DIMACS: 16262 -16263 16264 -504 1162 0 c 2-1 --> 1 c (-b^{42, 12}_2 ∧ b^{42, 12}_1 ∧ -b^{42, 12}_0 ∧ -p_504) -> (-b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ b^{42, 13}_0) c in CNF: c b^{42, 12}_2 ∨ -b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ p_504 ∨ -b^{42, 13}_2 c b^{42, 12}_2 ∨ -b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ p_504 ∨ -b^{42, 13}_1 c b^{42, 12}_2 ∨ -b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ p_504 ∨ b^{42, 13}_0 c in DIMACS: 16262 -16263 16264 504 -16265 0 16262 -16263 16264 504 -16266 0 16262 -16263 16264 504 16267 0 c 1-1 --> 0 c (-b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ b^{42, 12}_0 ∧ -p_504) -> (-b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ -b^{42, 13}_0) c in CNF: c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ p_504 ∨ -b^{42, 13}_2 c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ p_504 ∨ -b^{42, 13}_1 c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ p_504 ∨ -b^{42, 13}_0 c in DIMACS: 16262 16263 -16264 504 -16265 0 16262 16263 -16264 504 -16266 0 16262 16263 -16264 504 -16267 0 c 0-1 --> -1 c (-b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ -b^{42, 12}_0 ∧ -p_504) -> ( b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ b^{42, 13}_0) c in CNF: c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ p_504 ∨ b^{42, 13}_2 c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ p_504 ∨ -b^{42, 13}_1 c b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ p_504 ∨ b^{42, 13}_0 c in DIMACS: 16262 16263 16264 504 16265 0 16262 16263 16264 504 -16266 0 16262 16263 16264 504 16267 0 c -1-1 --> -2 c ( b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ b^{42, 12}_0 ∧ -p_504) -> ( b^{42, 13}_2 ∧ b^{42, 13}_1 ∧ -b^{42, 13}_0) c in CNF: c -b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ p_504 ∨ b^{42, 13}_2 c -b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ p_504 ∨ b^{42, 13}_1 c -b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ p_504 ∨ -b^{42, 13}_0 c in DIMACS: -16262 16263 -16264 504 16265 0 -16262 16263 -16264 504 16266 0 -16262 16263 -16264 504 -16267 0 c -2-1 --> break c ( b^{42, 12}_2 ∧ b^{42, 12}_1 ∧ -b^{42, 12}_0 ∧ -p_504) -> break c in CNF: c -b^{42, 12}_2 ∨ -b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ p_504 ∨ break c in DIMACS: -16262 -16263 16264 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 12}_2 ∧ -b^{42, 12}_1 ∧ -b^{42, 12}_0 ∧ true) c in CNF: c -b^{42, 12}_2 ∨ b^{42, 12}_1 ∨ b^{42, 12}_0 ∨ false c in DIMACS: -16262 16263 16264 0 c 3 does not represent an automaton state. c -(-b^{42, 12}_2 ∧ b^{42, 12}_1 ∧ b^{42, 12}_0 ∧ true) c in CNF: c b^{42, 12}_2 ∨ -b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ false c in DIMACS: 16262 -16263 -16264 0 c -3 does not represent an automaton state. c -( b^{42, 12}_2 ∧ b^{42, 12}_1 ∧ b^{42, 12}_0 ∧ true) c in CNF: c -b^{42, 12}_2 ∨ -b^{42, 12}_1 ∨ -b^{42, 12}_0 ∨ false c in DIMACS: -16262 -16263 -16264 0 c i = 13 c -2+1 --> -1 c ( b^{42, 13}_2 ∧ b^{42, 13}_1 ∧ -b^{42, 13}_0 ∧ p_546) -> ( b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ b^{42, 14}_0) c in CNF: c -b^{42, 13}_2 ∨ -b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ -p_546 ∨ b^{42, 14}_2 c -b^{42, 13}_2 ∨ -b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ -p_546 ∨ -b^{42, 14}_1 c -b^{42, 13}_2 ∨ -b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ -p_546 ∨ b^{42, 14}_0 c in DIMACS: -16265 -16266 16267 -546 16268 0 -16265 -16266 16267 -546 -16269 0 -16265 -16266 16267 -546 16270 0 c -1+1 --> 0 c ( b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ b^{42, 13}_0 ∧ p_546) -> (-b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ -b^{42, 14}_0) c in CNF: c -b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ -p_546 ∨ -b^{42, 14}_2 c -b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ -p_546 ∨ -b^{42, 14}_1 c -b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ -p_546 ∨ -b^{42, 14}_0 c in DIMACS: -16265 16266 -16267 -546 -16268 0 -16265 16266 -16267 -546 -16269 0 -16265 16266 -16267 -546 -16270 0 c 0+1 --> 1 c (-b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ -b^{42, 13}_0 ∧ p_546) -> (-b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ b^{42, 14}_0) c in CNF: c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ -p_546 ∨ -b^{42, 14}_2 c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ -p_546 ∨ -b^{42, 14}_1 c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ -p_546 ∨ b^{42, 14}_0 c in DIMACS: 16265 16266 16267 -546 -16268 0 16265 16266 16267 -546 -16269 0 16265 16266 16267 -546 16270 0 c 1+1 --> 2 c (-b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ b^{42, 13}_0 ∧ p_546) -> (-b^{42, 14}_2 ∧ b^{42, 14}_1 ∧ -b^{42, 14}_0) c in CNF: c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ -p_546 ∨ -b^{42, 14}_2 c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ -p_546 ∨ b^{42, 14}_1 c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ -p_546 ∨ -b^{42, 14}_0 c in DIMACS: 16265 16266 -16267 -546 -16268 0 16265 16266 -16267 -546 16269 0 16265 16266 -16267 -546 -16270 0 c 2+1 --> break c (-b^{42, 13}_2 ∧ b^{42, 13}_1 ∧ -b^{42, 13}_0 ∧ p_546) -> break c in CNF: c b^{42, 13}_2 ∨ -b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ -p_546 ∨ break c in DIMACS: 16265 -16266 16267 -546 1162 0 c 2-1 --> 1 c (-b^{42, 13}_2 ∧ b^{42, 13}_1 ∧ -b^{42, 13}_0 ∧ -p_546) -> (-b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ b^{42, 14}_0) c in CNF: c b^{42, 13}_2 ∨ -b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ p_546 ∨ -b^{42, 14}_2 c b^{42, 13}_2 ∨ -b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ p_546 ∨ -b^{42, 14}_1 c b^{42, 13}_2 ∨ -b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ p_546 ∨ b^{42, 14}_0 c in DIMACS: 16265 -16266 16267 546 -16268 0 16265 -16266 16267 546 -16269 0 16265 -16266 16267 546 16270 0 c 1-1 --> 0 c (-b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ b^{42, 13}_0 ∧ -p_546) -> (-b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ -b^{42, 14}_0) c in CNF: c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ p_546 ∨ -b^{42, 14}_2 c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ p_546 ∨ -b^{42, 14}_1 c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ p_546 ∨ -b^{42, 14}_0 c in DIMACS: 16265 16266 -16267 546 -16268 0 16265 16266 -16267 546 -16269 0 16265 16266 -16267 546 -16270 0 c 0-1 --> -1 c (-b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ -b^{42, 13}_0 ∧ -p_546) -> ( b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ b^{42, 14}_0) c in CNF: c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ p_546 ∨ b^{42, 14}_2 c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ p_546 ∨ -b^{42, 14}_1 c b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ p_546 ∨ b^{42, 14}_0 c in DIMACS: 16265 16266 16267 546 16268 0 16265 16266 16267 546 -16269 0 16265 16266 16267 546 16270 0 c -1-1 --> -2 c ( b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ b^{42, 13}_0 ∧ -p_546) -> ( b^{42, 14}_2 ∧ b^{42, 14}_1 ∧ -b^{42, 14}_0) c in CNF: c -b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ p_546 ∨ b^{42, 14}_2 c -b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ p_546 ∨ b^{42, 14}_1 c -b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ p_546 ∨ -b^{42, 14}_0 c in DIMACS: -16265 16266 -16267 546 16268 0 -16265 16266 -16267 546 16269 0 -16265 16266 -16267 546 -16270 0 c -2-1 --> break c ( b^{42, 13}_2 ∧ b^{42, 13}_1 ∧ -b^{42, 13}_0 ∧ -p_546) -> break c in CNF: c -b^{42, 13}_2 ∨ -b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ p_546 ∨ break c in DIMACS: -16265 -16266 16267 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 13}_2 ∧ -b^{42, 13}_1 ∧ -b^{42, 13}_0 ∧ true) c in CNF: c -b^{42, 13}_2 ∨ b^{42, 13}_1 ∨ b^{42, 13}_0 ∨ false c in DIMACS: -16265 16266 16267 0 c 3 does not represent an automaton state. c -(-b^{42, 13}_2 ∧ b^{42, 13}_1 ∧ b^{42, 13}_0 ∧ true) c in CNF: c b^{42, 13}_2 ∨ -b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ false c in DIMACS: 16265 -16266 -16267 0 c -3 does not represent an automaton state. c -( b^{42, 13}_2 ∧ b^{42, 13}_1 ∧ b^{42, 13}_0 ∧ true) c in CNF: c -b^{42, 13}_2 ∨ -b^{42, 13}_1 ∨ -b^{42, 13}_0 ∨ false c in DIMACS: -16265 -16266 -16267 0 c i = 14 c -2+1 --> -1 c ( b^{42, 14}_2 ∧ b^{42, 14}_1 ∧ -b^{42, 14}_0 ∧ p_588) -> ( b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ b^{42, 15}_0) c in CNF: c -b^{42, 14}_2 ∨ -b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ -p_588 ∨ b^{42, 15}_2 c -b^{42, 14}_2 ∨ -b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ -p_588 ∨ -b^{42, 15}_1 c -b^{42, 14}_2 ∨ -b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ -p_588 ∨ b^{42, 15}_0 c in DIMACS: -16268 -16269 16270 -588 16271 0 -16268 -16269 16270 -588 -16272 0 -16268 -16269 16270 -588 16273 0 c -1+1 --> 0 c ( b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ b^{42, 14}_0 ∧ p_588) -> (-b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ -b^{42, 15}_0) c in CNF: c -b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ -p_588 ∨ -b^{42, 15}_2 c -b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ -p_588 ∨ -b^{42, 15}_1 c -b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ -p_588 ∨ -b^{42, 15}_0 c in DIMACS: -16268 16269 -16270 -588 -16271 0 -16268 16269 -16270 -588 -16272 0 -16268 16269 -16270 -588 -16273 0 c 0+1 --> 1 c (-b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ -b^{42, 14}_0 ∧ p_588) -> (-b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ b^{42, 15}_0) c in CNF: c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ -p_588 ∨ -b^{42, 15}_2 c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ -p_588 ∨ -b^{42, 15}_1 c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ -p_588 ∨ b^{42, 15}_0 c in DIMACS: 16268 16269 16270 -588 -16271 0 16268 16269 16270 -588 -16272 0 16268 16269 16270 -588 16273 0 c 1+1 --> 2 c (-b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ b^{42, 14}_0 ∧ p_588) -> (-b^{42, 15}_2 ∧ b^{42, 15}_1 ∧ -b^{42, 15}_0) c in CNF: c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ -p_588 ∨ -b^{42, 15}_2 c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ -p_588 ∨ b^{42, 15}_1 c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ -p_588 ∨ -b^{42, 15}_0 c in DIMACS: 16268 16269 -16270 -588 -16271 0 16268 16269 -16270 -588 16272 0 16268 16269 -16270 -588 -16273 0 c 2+1 --> break c (-b^{42, 14}_2 ∧ b^{42, 14}_1 ∧ -b^{42, 14}_0 ∧ p_588) -> break c in CNF: c b^{42, 14}_2 ∨ -b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ -p_588 ∨ break c in DIMACS: 16268 -16269 16270 -588 1162 0 c 2-1 --> 1 c (-b^{42, 14}_2 ∧ b^{42, 14}_1 ∧ -b^{42, 14}_0 ∧ -p_588) -> (-b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ b^{42, 15}_0) c in CNF: c b^{42, 14}_2 ∨ -b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ p_588 ∨ -b^{42, 15}_2 c b^{42, 14}_2 ∨ -b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ p_588 ∨ -b^{42, 15}_1 c b^{42, 14}_2 ∨ -b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ p_588 ∨ b^{42, 15}_0 c in DIMACS: 16268 -16269 16270 588 -16271 0 16268 -16269 16270 588 -16272 0 16268 -16269 16270 588 16273 0 c 1-1 --> 0 c (-b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ b^{42, 14}_0 ∧ -p_588) -> (-b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ -b^{42, 15}_0) c in CNF: c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ p_588 ∨ -b^{42, 15}_2 c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ p_588 ∨ -b^{42, 15}_1 c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ p_588 ∨ -b^{42, 15}_0 c in DIMACS: 16268 16269 -16270 588 -16271 0 16268 16269 -16270 588 -16272 0 16268 16269 -16270 588 -16273 0 c 0-1 --> -1 c (-b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ -b^{42, 14}_0 ∧ -p_588) -> ( b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ b^{42, 15}_0) c in CNF: c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ p_588 ∨ b^{42, 15}_2 c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ p_588 ∨ -b^{42, 15}_1 c b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ p_588 ∨ b^{42, 15}_0 c in DIMACS: 16268 16269 16270 588 16271 0 16268 16269 16270 588 -16272 0 16268 16269 16270 588 16273 0 c -1-1 --> -2 c ( b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ b^{42, 14}_0 ∧ -p_588) -> ( b^{42, 15}_2 ∧ b^{42, 15}_1 ∧ -b^{42, 15}_0) c in CNF: c -b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ p_588 ∨ b^{42, 15}_2 c -b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ p_588 ∨ b^{42, 15}_1 c -b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ p_588 ∨ -b^{42, 15}_0 c in DIMACS: -16268 16269 -16270 588 16271 0 -16268 16269 -16270 588 16272 0 -16268 16269 -16270 588 -16273 0 c -2-1 --> break c ( b^{42, 14}_2 ∧ b^{42, 14}_1 ∧ -b^{42, 14}_0 ∧ -p_588) -> break c in CNF: c -b^{42, 14}_2 ∨ -b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ p_588 ∨ break c in DIMACS: -16268 -16269 16270 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 14}_2 ∧ -b^{42, 14}_1 ∧ -b^{42, 14}_0 ∧ true) c in CNF: c -b^{42, 14}_2 ∨ b^{42, 14}_1 ∨ b^{42, 14}_0 ∨ false c in DIMACS: -16268 16269 16270 0 c 3 does not represent an automaton state. c -(-b^{42, 14}_2 ∧ b^{42, 14}_1 ∧ b^{42, 14}_0 ∧ true) c in CNF: c b^{42, 14}_2 ∨ -b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ false c in DIMACS: 16268 -16269 -16270 0 c -3 does not represent an automaton state. c -( b^{42, 14}_2 ∧ b^{42, 14}_1 ∧ b^{42, 14}_0 ∧ true) c in CNF: c -b^{42, 14}_2 ∨ -b^{42, 14}_1 ∨ -b^{42, 14}_0 ∨ false c in DIMACS: -16268 -16269 -16270 0 c i = 15 c -2+1 --> -1 c ( b^{42, 15}_2 ∧ b^{42, 15}_1 ∧ -b^{42, 15}_0 ∧ p_630) -> ( b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ b^{42, 16}_0) c in CNF: c -b^{42, 15}_2 ∨ -b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ -p_630 ∨ b^{42, 16}_2 c -b^{42, 15}_2 ∨ -b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ -p_630 ∨ -b^{42, 16}_1 c -b^{42, 15}_2 ∨ -b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ -p_630 ∨ b^{42, 16}_0 c in DIMACS: -16271 -16272 16273 -630 16274 0 -16271 -16272 16273 -630 -16275 0 -16271 -16272 16273 -630 16276 0 c -1+1 --> 0 c ( b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ b^{42, 15}_0 ∧ p_630) -> (-b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ -b^{42, 16}_0) c in CNF: c -b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ -p_630 ∨ -b^{42, 16}_2 c -b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ -p_630 ∨ -b^{42, 16}_1 c -b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ -p_630 ∨ -b^{42, 16}_0 c in DIMACS: -16271 16272 -16273 -630 -16274 0 -16271 16272 -16273 -630 -16275 0 -16271 16272 -16273 -630 -16276 0 c 0+1 --> 1 c (-b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ -b^{42, 15}_0 ∧ p_630) -> (-b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ b^{42, 16}_0) c in CNF: c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ -p_630 ∨ -b^{42, 16}_2 c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ -p_630 ∨ -b^{42, 16}_1 c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ -p_630 ∨ b^{42, 16}_0 c in DIMACS: 16271 16272 16273 -630 -16274 0 16271 16272 16273 -630 -16275 0 16271 16272 16273 -630 16276 0 c 1+1 --> 2 c (-b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ b^{42, 15}_0 ∧ p_630) -> (-b^{42, 16}_2 ∧ b^{42, 16}_1 ∧ -b^{42, 16}_0) c in CNF: c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ -p_630 ∨ -b^{42, 16}_2 c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ -p_630 ∨ b^{42, 16}_1 c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ -p_630 ∨ -b^{42, 16}_0 c in DIMACS: 16271 16272 -16273 -630 -16274 0 16271 16272 -16273 -630 16275 0 16271 16272 -16273 -630 -16276 0 c 2+1 --> break c (-b^{42, 15}_2 ∧ b^{42, 15}_1 ∧ -b^{42, 15}_0 ∧ p_630) -> break c in CNF: c b^{42, 15}_2 ∨ -b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ -p_630 ∨ break c in DIMACS: 16271 -16272 16273 -630 1162 0 c 2-1 --> 1 c (-b^{42, 15}_2 ∧ b^{42, 15}_1 ∧ -b^{42, 15}_0 ∧ -p_630) -> (-b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ b^{42, 16}_0) c in CNF: c b^{42, 15}_2 ∨ -b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ p_630 ∨ -b^{42, 16}_2 c b^{42, 15}_2 ∨ -b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ p_630 ∨ -b^{42, 16}_1 c b^{42, 15}_2 ∨ -b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ p_630 ∨ b^{42, 16}_0 c in DIMACS: 16271 -16272 16273 630 -16274 0 16271 -16272 16273 630 -16275 0 16271 -16272 16273 630 16276 0 c 1-1 --> 0 c (-b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ b^{42, 15}_0 ∧ -p_630) -> (-b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ -b^{42, 16}_0) c in CNF: c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ p_630 ∨ -b^{42, 16}_2 c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ p_630 ∨ -b^{42, 16}_1 c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ p_630 ∨ -b^{42, 16}_0 c in DIMACS: 16271 16272 -16273 630 -16274 0 16271 16272 -16273 630 -16275 0 16271 16272 -16273 630 -16276 0 c 0-1 --> -1 c (-b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ -b^{42, 15}_0 ∧ -p_630) -> ( b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ b^{42, 16}_0) c in CNF: c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ p_630 ∨ b^{42, 16}_2 c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ p_630 ∨ -b^{42, 16}_1 c b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ p_630 ∨ b^{42, 16}_0 c in DIMACS: 16271 16272 16273 630 16274 0 16271 16272 16273 630 -16275 0 16271 16272 16273 630 16276 0 c -1-1 --> -2 c ( b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ b^{42, 15}_0 ∧ -p_630) -> ( b^{42, 16}_2 ∧ b^{42, 16}_1 ∧ -b^{42, 16}_0) c in CNF: c -b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ p_630 ∨ b^{42, 16}_2 c -b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ p_630 ∨ b^{42, 16}_1 c -b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ p_630 ∨ -b^{42, 16}_0 c in DIMACS: -16271 16272 -16273 630 16274 0 -16271 16272 -16273 630 16275 0 -16271 16272 -16273 630 -16276 0 c -2-1 --> break c ( b^{42, 15}_2 ∧ b^{42, 15}_1 ∧ -b^{42, 15}_0 ∧ -p_630) -> break c in CNF: c -b^{42, 15}_2 ∨ -b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ p_630 ∨ break c in DIMACS: -16271 -16272 16273 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 15}_2 ∧ -b^{42, 15}_1 ∧ -b^{42, 15}_0 ∧ true) c in CNF: c -b^{42, 15}_2 ∨ b^{42, 15}_1 ∨ b^{42, 15}_0 ∨ false c in DIMACS: -16271 16272 16273 0 c 3 does not represent an automaton state. c -(-b^{42, 15}_2 ∧ b^{42, 15}_1 ∧ b^{42, 15}_0 ∧ true) c in CNF: c b^{42, 15}_2 ∨ -b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ false c in DIMACS: 16271 -16272 -16273 0 c -3 does not represent an automaton state. c -( b^{42, 15}_2 ∧ b^{42, 15}_1 ∧ b^{42, 15}_0 ∧ true) c in CNF: c -b^{42, 15}_2 ∨ -b^{42, 15}_1 ∨ -b^{42, 15}_0 ∨ false c in DIMACS: -16271 -16272 -16273 0 c i = 16 c -2+1 --> -1 c ( b^{42, 16}_2 ∧ b^{42, 16}_1 ∧ -b^{42, 16}_0 ∧ p_672) -> ( b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ b^{42, 17}_0) c in CNF: c -b^{42, 16}_2 ∨ -b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ -p_672 ∨ b^{42, 17}_2 c -b^{42, 16}_2 ∨ -b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ -p_672 ∨ -b^{42, 17}_1 c -b^{42, 16}_2 ∨ -b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ -p_672 ∨ b^{42, 17}_0 c in DIMACS: -16274 -16275 16276 -672 16277 0 -16274 -16275 16276 -672 -16278 0 -16274 -16275 16276 -672 16279 0 c -1+1 --> 0 c ( b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ b^{42, 16}_0 ∧ p_672) -> (-b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ -b^{42, 17}_0) c in CNF: c -b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ -p_672 ∨ -b^{42, 17}_2 c -b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ -p_672 ∨ -b^{42, 17}_1 c -b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ -p_672 ∨ -b^{42, 17}_0 c in DIMACS: -16274 16275 -16276 -672 -16277 0 -16274 16275 -16276 -672 -16278 0 -16274 16275 -16276 -672 -16279 0 c 0+1 --> 1 c (-b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ -b^{42, 16}_0 ∧ p_672) -> (-b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ b^{42, 17}_0) c in CNF: c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ -p_672 ∨ -b^{42, 17}_2 c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ -p_672 ∨ -b^{42, 17}_1 c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ -p_672 ∨ b^{42, 17}_0 c in DIMACS: 16274 16275 16276 -672 -16277 0 16274 16275 16276 -672 -16278 0 16274 16275 16276 -672 16279 0 c 1+1 --> 2 c (-b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ b^{42, 16}_0 ∧ p_672) -> (-b^{42, 17}_2 ∧ b^{42, 17}_1 ∧ -b^{42, 17}_0) c in CNF: c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ -p_672 ∨ -b^{42, 17}_2 c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ -p_672 ∨ b^{42, 17}_1 c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ -p_672 ∨ -b^{42, 17}_0 c in DIMACS: 16274 16275 -16276 -672 -16277 0 16274 16275 -16276 -672 16278 0 16274 16275 -16276 -672 -16279 0 c 2+1 --> break c (-b^{42, 16}_2 ∧ b^{42, 16}_1 ∧ -b^{42, 16}_0 ∧ p_672) -> break c in CNF: c b^{42, 16}_2 ∨ -b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ -p_672 ∨ break c in DIMACS: 16274 -16275 16276 -672 1162 0 c 2-1 --> 1 c (-b^{42, 16}_2 ∧ b^{42, 16}_1 ∧ -b^{42, 16}_0 ∧ -p_672) -> (-b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ b^{42, 17}_0) c in CNF: c b^{42, 16}_2 ∨ -b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ p_672 ∨ -b^{42, 17}_2 c b^{42, 16}_2 ∨ -b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ p_672 ∨ -b^{42, 17}_1 c b^{42, 16}_2 ∨ -b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ p_672 ∨ b^{42, 17}_0 c in DIMACS: 16274 -16275 16276 672 -16277 0 16274 -16275 16276 672 -16278 0 16274 -16275 16276 672 16279 0 c 1-1 --> 0 c (-b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ b^{42, 16}_0 ∧ -p_672) -> (-b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ -b^{42, 17}_0) c in CNF: c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ p_672 ∨ -b^{42, 17}_2 c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ p_672 ∨ -b^{42, 17}_1 c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ p_672 ∨ -b^{42, 17}_0 c in DIMACS: 16274 16275 -16276 672 -16277 0 16274 16275 -16276 672 -16278 0 16274 16275 -16276 672 -16279 0 c 0-1 --> -1 c (-b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ -b^{42, 16}_0 ∧ -p_672) -> ( b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ b^{42, 17}_0) c in CNF: c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ p_672 ∨ b^{42, 17}_2 c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ p_672 ∨ -b^{42, 17}_1 c b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ p_672 ∨ b^{42, 17}_0 c in DIMACS: 16274 16275 16276 672 16277 0 16274 16275 16276 672 -16278 0 16274 16275 16276 672 16279 0 c -1-1 --> -2 c ( b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ b^{42, 16}_0 ∧ -p_672) -> ( b^{42, 17}_2 ∧ b^{42, 17}_1 ∧ -b^{42, 17}_0) c in CNF: c -b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ p_672 ∨ b^{42, 17}_2 c -b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ p_672 ∨ b^{42, 17}_1 c -b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ p_672 ∨ -b^{42, 17}_0 c in DIMACS: -16274 16275 -16276 672 16277 0 -16274 16275 -16276 672 16278 0 -16274 16275 -16276 672 -16279 0 c -2-1 --> break c ( b^{42, 16}_2 ∧ b^{42, 16}_1 ∧ -b^{42, 16}_0 ∧ -p_672) -> break c in CNF: c -b^{42, 16}_2 ∨ -b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ p_672 ∨ break c in DIMACS: -16274 -16275 16276 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 16}_2 ∧ -b^{42, 16}_1 ∧ -b^{42, 16}_0 ∧ true) c in CNF: c -b^{42, 16}_2 ∨ b^{42, 16}_1 ∨ b^{42, 16}_0 ∨ false c in DIMACS: -16274 16275 16276 0 c 3 does not represent an automaton state. c -(-b^{42, 16}_2 ∧ b^{42, 16}_1 ∧ b^{42, 16}_0 ∧ true) c in CNF: c b^{42, 16}_2 ∨ -b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ false c in DIMACS: 16274 -16275 -16276 0 c -3 does not represent an automaton state. c -( b^{42, 16}_2 ∧ b^{42, 16}_1 ∧ b^{42, 16}_0 ∧ true) c in CNF: c -b^{42, 16}_2 ∨ -b^{42, 16}_1 ∨ -b^{42, 16}_0 ∨ false c in DIMACS: -16274 -16275 -16276 0 c i = 17 c -2+1 --> -1 c ( b^{42, 17}_2 ∧ b^{42, 17}_1 ∧ -b^{42, 17}_0 ∧ p_714) -> ( b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ b^{42, 18}_0) c in CNF: c -b^{42, 17}_2 ∨ -b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ -p_714 ∨ b^{42, 18}_2 c -b^{42, 17}_2 ∨ -b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ -p_714 ∨ -b^{42, 18}_1 c -b^{42, 17}_2 ∨ -b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ -p_714 ∨ b^{42, 18}_0 c in DIMACS: -16277 -16278 16279 -714 16280 0 -16277 -16278 16279 -714 -16281 0 -16277 -16278 16279 -714 16282 0 c -1+1 --> 0 c ( b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ b^{42, 17}_0 ∧ p_714) -> (-b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ -b^{42, 18}_0) c in CNF: c -b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ -p_714 ∨ -b^{42, 18}_2 c -b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ -p_714 ∨ -b^{42, 18}_1 c -b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ -p_714 ∨ -b^{42, 18}_0 c in DIMACS: -16277 16278 -16279 -714 -16280 0 -16277 16278 -16279 -714 -16281 0 -16277 16278 -16279 -714 -16282 0 c 0+1 --> 1 c (-b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ -b^{42, 17}_0 ∧ p_714) -> (-b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ b^{42, 18}_0) c in CNF: c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ -p_714 ∨ -b^{42, 18}_2 c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ -p_714 ∨ -b^{42, 18}_1 c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ -p_714 ∨ b^{42, 18}_0 c in DIMACS: 16277 16278 16279 -714 -16280 0 16277 16278 16279 -714 -16281 0 16277 16278 16279 -714 16282 0 c 1+1 --> 2 c (-b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ b^{42, 17}_0 ∧ p_714) -> (-b^{42, 18}_2 ∧ b^{42, 18}_1 ∧ -b^{42, 18}_0) c in CNF: c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ -p_714 ∨ -b^{42, 18}_2 c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ -p_714 ∨ b^{42, 18}_1 c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ -p_714 ∨ -b^{42, 18}_0 c in DIMACS: 16277 16278 -16279 -714 -16280 0 16277 16278 -16279 -714 16281 0 16277 16278 -16279 -714 -16282 0 c 2+1 --> break c (-b^{42, 17}_2 ∧ b^{42, 17}_1 ∧ -b^{42, 17}_0 ∧ p_714) -> break c in CNF: c b^{42, 17}_2 ∨ -b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ -p_714 ∨ break c in DIMACS: 16277 -16278 16279 -714 1162 0 c 2-1 --> 1 c (-b^{42, 17}_2 ∧ b^{42, 17}_1 ∧ -b^{42, 17}_0 ∧ -p_714) -> (-b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ b^{42, 18}_0) c in CNF: c b^{42, 17}_2 ∨ -b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ p_714 ∨ -b^{42, 18}_2 c b^{42, 17}_2 ∨ -b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ p_714 ∨ -b^{42, 18}_1 c b^{42, 17}_2 ∨ -b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ p_714 ∨ b^{42, 18}_0 c in DIMACS: 16277 -16278 16279 714 -16280 0 16277 -16278 16279 714 -16281 0 16277 -16278 16279 714 16282 0 c 1-1 --> 0 c (-b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ b^{42, 17}_0 ∧ -p_714) -> (-b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ -b^{42, 18}_0) c in CNF: c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ p_714 ∨ -b^{42, 18}_2 c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ p_714 ∨ -b^{42, 18}_1 c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ p_714 ∨ -b^{42, 18}_0 c in DIMACS: 16277 16278 -16279 714 -16280 0 16277 16278 -16279 714 -16281 0 16277 16278 -16279 714 -16282 0 c 0-1 --> -1 c (-b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ -b^{42, 17}_0 ∧ -p_714) -> ( b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ b^{42, 18}_0) c in CNF: c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ p_714 ∨ b^{42, 18}_2 c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ p_714 ∨ -b^{42, 18}_1 c b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ p_714 ∨ b^{42, 18}_0 c in DIMACS: 16277 16278 16279 714 16280 0 16277 16278 16279 714 -16281 0 16277 16278 16279 714 16282 0 c -1-1 --> -2 c ( b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ b^{42, 17}_0 ∧ -p_714) -> ( b^{42, 18}_2 ∧ b^{42, 18}_1 ∧ -b^{42, 18}_0) c in CNF: c -b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ p_714 ∨ b^{42, 18}_2 c -b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ p_714 ∨ b^{42, 18}_1 c -b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ p_714 ∨ -b^{42, 18}_0 c in DIMACS: -16277 16278 -16279 714 16280 0 -16277 16278 -16279 714 16281 0 -16277 16278 -16279 714 -16282 0 c -2-1 --> break c ( b^{42, 17}_2 ∧ b^{42, 17}_1 ∧ -b^{42, 17}_0 ∧ -p_714) -> break c in CNF: c -b^{42, 17}_2 ∨ -b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ p_714 ∨ break c in DIMACS: -16277 -16278 16279 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 17}_2 ∧ -b^{42, 17}_1 ∧ -b^{42, 17}_0 ∧ true) c in CNF: c -b^{42, 17}_2 ∨ b^{42, 17}_1 ∨ b^{42, 17}_0 ∨ false c in DIMACS: -16277 16278 16279 0 c 3 does not represent an automaton state. c -(-b^{42, 17}_2 ∧ b^{42, 17}_1 ∧ b^{42, 17}_0 ∧ true) c in CNF: c b^{42, 17}_2 ∨ -b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ false c in DIMACS: 16277 -16278 -16279 0 c -3 does not represent an automaton state. c -( b^{42, 17}_2 ∧ b^{42, 17}_1 ∧ b^{42, 17}_0 ∧ true) c in CNF: c -b^{42, 17}_2 ∨ -b^{42, 17}_1 ∨ -b^{42, 17}_0 ∨ false c in DIMACS: -16277 -16278 -16279 0 c i = 18 c -2+1 --> -1 c ( b^{42, 18}_2 ∧ b^{42, 18}_1 ∧ -b^{42, 18}_0 ∧ p_756) -> ( b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ b^{42, 19}_0) c in CNF: c -b^{42, 18}_2 ∨ -b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ -p_756 ∨ b^{42, 19}_2 c -b^{42, 18}_2 ∨ -b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ -p_756 ∨ -b^{42, 19}_1 c -b^{42, 18}_2 ∨ -b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ -p_756 ∨ b^{42, 19}_0 c in DIMACS: -16280 -16281 16282 -756 16283 0 -16280 -16281 16282 -756 -16284 0 -16280 -16281 16282 -756 16285 0 c -1+1 --> 0 c ( b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ b^{42, 18}_0 ∧ p_756) -> (-b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ -b^{42, 19}_0) c in CNF: c -b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ -p_756 ∨ -b^{42, 19}_2 c -b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ -p_756 ∨ -b^{42, 19}_1 c -b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ -p_756 ∨ -b^{42, 19}_0 c in DIMACS: -16280 16281 -16282 -756 -16283 0 -16280 16281 -16282 -756 -16284 0 -16280 16281 -16282 -756 -16285 0 c 0+1 --> 1 c (-b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ -b^{42, 18}_0 ∧ p_756) -> (-b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ b^{42, 19}_0) c in CNF: c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ -p_756 ∨ -b^{42, 19}_2 c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ -p_756 ∨ -b^{42, 19}_1 c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ -p_756 ∨ b^{42, 19}_0 c in DIMACS: 16280 16281 16282 -756 -16283 0 16280 16281 16282 -756 -16284 0 16280 16281 16282 -756 16285 0 c 1+1 --> 2 c (-b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ b^{42, 18}_0 ∧ p_756) -> (-b^{42, 19}_2 ∧ b^{42, 19}_1 ∧ -b^{42, 19}_0) c in CNF: c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ -p_756 ∨ -b^{42, 19}_2 c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ -p_756 ∨ b^{42, 19}_1 c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ -p_756 ∨ -b^{42, 19}_0 c in DIMACS: 16280 16281 -16282 -756 -16283 0 16280 16281 -16282 -756 16284 0 16280 16281 -16282 -756 -16285 0 c 2+1 --> break c (-b^{42, 18}_2 ∧ b^{42, 18}_1 ∧ -b^{42, 18}_0 ∧ p_756) -> break c in CNF: c b^{42, 18}_2 ∨ -b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ -p_756 ∨ break c in DIMACS: 16280 -16281 16282 -756 1162 0 c 2-1 --> 1 c (-b^{42, 18}_2 ∧ b^{42, 18}_1 ∧ -b^{42, 18}_0 ∧ -p_756) -> (-b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ b^{42, 19}_0) c in CNF: c b^{42, 18}_2 ∨ -b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ p_756 ∨ -b^{42, 19}_2 c b^{42, 18}_2 ∨ -b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ p_756 ∨ -b^{42, 19}_1 c b^{42, 18}_2 ∨ -b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ p_756 ∨ b^{42, 19}_0 c in DIMACS: 16280 -16281 16282 756 -16283 0 16280 -16281 16282 756 -16284 0 16280 -16281 16282 756 16285 0 c 1-1 --> 0 c (-b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ b^{42, 18}_0 ∧ -p_756) -> (-b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ -b^{42, 19}_0) c in CNF: c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ p_756 ∨ -b^{42, 19}_2 c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ p_756 ∨ -b^{42, 19}_1 c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ p_756 ∨ -b^{42, 19}_0 c in DIMACS: 16280 16281 -16282 756 -16283 0 16280 16281 -16282 756 -16284 0 16280 16281 -16282 756 -16285 0 c 0-1 --> -1 c (-b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ -b^{42, 18}_0 ∧ -p_756) -> ( b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ b^{42, 19}_0) c in CNF: c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ p_756 ∨ b^{42, 19}_2 c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ p_756 ∨ -b^{42, 19}_1 c b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ p_756 ∨ b^{42, 19}_0 c in DIMACS: 16280 16281 16282 756 16283 0 16280 16281 16282 756 -16284 0 16280 16281 16282 756 16285 0 c -1-1 --> -2 c ( b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ b^{42, 18}_0 ∧ -p_756) -> ( b^{42, 19}_2 ∧ b^{42, 19}_1 ∧ -b^{42, 19}_0) c in CNF: c -b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ p_756 ∨ b^{42, 19}_2 c -b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ p_756 ∨ b^{42, 19}_1 c -b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ p_756 ∨ -b^{42, 19}_0 c in DIMACS: -16280 16281 -16282 756 16283 0 -16280 16281 -16282 756 16284 0 -16280 16281 -16282 756 -16285 0 c -2-1 --> break c ( b^{42, 18}_2 ∧ b^{42, 18}_1 ∧ -b^{42, 18}_0 ∧ -p_756) -> break c in CNF: c -b^{42, 18}_2 ∨ -b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ p_756 ∨ break c in DIMACS: -16280 -16281 16282 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 18}_2 ∧ -b^{42, 18}_1 ∧ -b^{42, 18}_0 ∧ true) c in CNF: c -b^{42, 18}_2 ∨ b^{42, 18}_1 ∨ b^{42, 18}_0 ∨ false c in DIMACS: -16280 16281 16282 0 c 3 does not represent an automaton state. c -(-b^{42, 18}_2 ∧ b^{42, 18}_1 ∧ b^{42, 18}_0 ∧ true) c in CNF: c b^{42, 18}_2 ∨ -b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ false c in DIMACS: 16280 -16281 -16282 0 c -3 does not represent an automaton state. c -( b^{42, 18}_2 ∧ b^{42, 18}_1 ∧ b^{42, 18}_0 ∧ true) c in CNF: c -b^{42, 18}_2 ∨ -b^{42, 18}_1 ∨ -b^{42, 18}_0 ∨ false c in DIMACS: -16280 -16281 -16282 0 c i = 19 c -2+1 --> -1 c ( b^{42, 19}_2 ∧ b^{42, 19}_1 ∧ -b^{42, 19}_0 ∧ p_798) -> ( b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ b^{42, 20}_0) c in CNF: c -b^{42, 19}_2 ∨ -b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ -p_798 ∨ b^{42, 20}_2 c -b^{42, 19}_2 ∨ -b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ -p_798 ∨ -b^{42, 20}_1 c -b^{42, 19}_2 ∨ -b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ -p_798 ∨ b^{42, 20}_0 c in DIMACS: -16283 -16284 16285 -798 16286 0 -16283 -16284 16285 -798 -16287 0 -16283 -16284 16285 -798 16288 0 c -1+1 --> 0 c ( b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ b^{42, 19}_0 ∧ p_798) -> (-b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ -b^{42, 20}_0) c in CNF: c -b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ -p_798 ∨ -b^{42, 20}_2 c -b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ -p_798 ∨ -b^{42, 20}_1 c -b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ -p_798 ∨ -b^{42, 20}_0 c in DIMACS: -16283 16284 -16285 -798 -16286 0 -16283 16284 -16285 -798 -16287 0 -16283 16284 -16285 -798 -16288 0 c 0+1 --> 1 c (-b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ -b^{42, 19}_0 ∧ p_798) -> (-b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ b^{42, 20}_0) c in CNF: c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ -p_798 ∨ -b^{42, 20}_2 c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ -p_798 ∨ -b^{42, 20}_1 c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ -p_798 ∨ b^{42, 20}_0 c in DIMACS: 16283 16284 16285 -798 -16286 0 16283 16284 16285 -798 -16287 0 16283 16284 16285 -798 16288 0 c 1+1 --> 2 c (-b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ b^{42, 19}_0 ∧ p_798) -> (-b^{42, 20}_2 ∧ b^{42, 20}_1 ∧ -b^{42, 20}_0) c in CNF: c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ -p_798 ∨ -b^{42, 20}_2 c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ -p_798 ∨ b^{42, 20}_1 c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ -p_798 ∨ -b^{42, 20}_0 c in DIMACS: 16283 16284 -16285 -798 -16286 0 16283 16284 -16285 -798 16287 0 16283 16284 -16285 -798 -16288 0 c 2+1 --> break c (-b^{42, 19}_2 ∧ b^{42, 19}_1 ∧ -b^{42, 19}_0 ∧ p_798) -> break c in CNF: c b^{42, 19}_2 ∨ -b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ -p_798 ∨ break c in DIMACS: 16283 -16284 16285 -798 1162 0 c 2-1 --> 1 c (-b^{42, 19}_2 ∧ b^{42, 19}_1 ∧ -b^{42, 19}_0 ∧ -p_798) -> (-b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ b^{42, 20}_0) c in CNF: c b^{42, 19}_2 ∨ -b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ p_798 ∨ -b^{42, 20}_2 c b^{42, 19}_2 ∨ -b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ p_798 ∨ -b^{42, 20}_1 c b^{42, 19}_2 ∨ -b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ p_798 ∨ b^{42, 20}_0 c in DIMACS: 16283 -16284 16285 798 -16286 0 16283 -16284 16285 798 -16287 0 16283 -16284 16285 798 16288 0 c 1-1 --> 0 c (-b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ b^{42, 19}_0 ∧ -p_798) -> (-b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ -b^{42, 20}_0) c in CNF: c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ p_798 ∨ -b^{42, 20}_2 c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ p_798 ∨ -b^{42, 20}_1 c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ p_798 ∨ -b^{42, 20}_0 c in DIMACS: 16283 16284 -16285 798 -16286 0 16283 16284 -16285 798 -16287 0 16283 16284 -16285 798 -16288 0 c 0-1 --> -1 c (-b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ -b^{42, 19}_0 ∧ -p_798) -> ( b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ b^{42, 20}_0) c in CNF: c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ p_798 ∨ b^{42, 20}_2 c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ p_798 ∨ -b^{42, 20}_1 c b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ p_798 ∨ b^{42, 20}_0 c in DIMACS: 16283 16284 16285 798 16286 0 16283 16284 16285 798 -16287 0 16283 16284 16285 798 16288 0 c -1-1 --> -2 c ( b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ b^{42, 19}_0 ∧ -p_798) -> ( b^{42, 20}_2 ∧ b^{42, 20}_1 ∧ -b^{42, 20}_0) c in CNF: c -b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ p_798 ∨ b^{42, 20}_2 c -b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ p_798 ∨ b^{42, 20}_1 c -b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ p_798 ∨ -b^{42, 20}_0 c in DIMACS: -16283 16284 -16285 798 16286 0 -16283 16284 -16285 798 16287 0 -16283 16284 -16285 798 -16288 0 c -2-1 --> break c ( b^{42, 19}_2 ∧ b^{42, 19}_1 ∧ -b^{42, 19}_0 ∧ -p_798) -> break c in CNF: c -b^{42, 19}_2 ∨ -b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ p_798 ∨ break c in DIMACS: -16283 -16284 16285 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 19}_2 ∧ -b^{42, 19}_1 ∧ -b^{42, 19}_0 ∧ true) c in CNF: c -b^{42, 19}_2 ∨ b^{42, 19}_1 ∨ b^{42, 19}_0 ∨ false c in DIMACS: -16283 16284 16285 0 c 3 does not represent an automaton state. c -(-b^{42, 19}_2 ∧ b^{42, 19}_1 ∧ b^{42, 19}_0 ∧ true) c in CNF: c b^{42, 19}_2 ∨ -b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ false c in DIMACS: 16283 -16284 -16285 0 c -3 does not represent an automaton state. c -( b^{42, 19}_2 ∧ b^{42, 19}_1 ∧ b^{42, 19}_0 ∧ true) c in CNF: c -b^{42, 19}_2 ∨ -b^{42, 19}_1 ∨ -b^{42, 19}_0 ∨ false c in DIMACS: -16283 -16284 -16285 0 c i = 20 c -2+1 --> -1 c ( b^{42, 20}_2 ∧ b^{42, 20}_1 ∧ -b^{42, 20}_0 ∧ p_840) -> ( b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ b^{42, 21}_0) c in CNF: c -b^{42, 20}_2 ∨ -b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ -p_840 ∨ b^{42, 21}_2 c -b^{42, 20}_2 ∨ -b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ -p_840 ∨ -b^{42, 21}_1 c -b^{42, 20}_2 ∨ -b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ -p_840 ∨ b^{42, 21}_0 c in DIMACS: -16286 -16287 16288 -840 16289 0 -16286 -16287 16288 -840 -16290 0 -16286 -16287 16288 -840 16291 0 c -1+1 --> 0 c ( b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ b^{42, 20}_0 ∧ p_840) -> (-b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ -b^{42, 21}_0) c in CNF: c -b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ -p_840 ∨ -b^{42, 21}_2 c -b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ -p_840 ∨ -b^{42, 21}_1 c -b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ -p_840 ∨ -b^{42, 21}_0 c in DIMACS: -16286 16287 -16288 -840 -16289 0 -16286 16287 -16288 -840 -16290 0 -16286 16287 -16288 -840 -16291 0 c 0+1 --> 1 c (-b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ -b^{42, 20}_0 ∧ p_840) -> (-b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ b^{42, 21}_0) c in CNF: c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ -p_840 ∨ -b^{42, 21}_2 c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ -p_840 ∨ -b^{42, 21}_1 c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ -p_840 ∨ b^{42, 21}_0 c in DIMACS: 16286 16287 16288 -840 -16289 0 16286 16287 16288 -840 -16290 0 16286 16287 16288 -840 16291 0 c 1+1 --> 2 c (-b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ b^{42, 20}_0 ∧ p_840) -> (-b^{42, 21}_2 ∧ b^{42, 21}_1 ∧ -b^{42, 21}_0) c in CNF: c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ -p_840 ∨ -b^{42, 21}_2 c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ -p_840 ∨ b^{42, 21}_1 c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ -p_840 ∨ -b^{42, 21}_0 c in DIMACS: 16286 16287 -16288 -840 -16289 0 16286 16287 -16288 -840 16290 0 16286 16287 -16288 -840 -16291 0 c 2+1 --> break c (-b^{42, 20}_2 ∧ b^{42, 20}_1 ∧ -b^{42, 20}_0 ∧ p_840) -> break c in CNF: c b^{42, 20}_2 ∨ -b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ -p_840 ∨ break c in DIMACS: 16286 -16287 16288 -840 1162 0 c 2-1 --> 1 c (-b^{42, 20}_2 ∧ b^{42, 20}_1 ∧ -b^{42, 20}_0 ∧ -p_840) -> (-b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ b^{42, 21}_0) c in CNF: c b^{42, 20}_2 ∨ -b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ p_840 ∨ -b^{42, 21}_2 c b^{42, 20}_2 ∨ -b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ p_840 ∨ -b^{42, 21}_1 c b^{42, 20}_2 ∨ -b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ p_840 ∨ b^{42, 21}_0 c in DIMACS: 16286 -16287 16288 840 -16289 0 16286 -16287 16288 840 -16290 0 16286 -16287 16288 840 16291 0 c 1-1 --> 0 c (-b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ b^{42, 20}_0 ∧ -p_840) -> (-b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ -b^{42, 21}_0) c in CNF: c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ p_840 ∨ -b^{42, 21}_2 c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ p_840 ∨ -b^{42, 21}_1 c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ p_840 ∨ -b^{42, 21}_0 c in DIMACS: 16286 16287 -16288 840 -16289 0 16286 16287 -16288 840 -16290 0 16286 16287 -16288 840 -16291 0 c 0-1 --> -1 c (-b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ -b^{42, 20}_0 ∧ -p_840) -> ( b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ b^{42, 21}_0) c in CNF: c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ p_840 ∨ b^{42, 21}_2 c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ p_840 ∨ -b^{42, 21}_1 c b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ p_840 ∨ b^{42, 21}_0 c in DIMACS: 16286 16287 16288 840 16289 0 16286 16287 16288 840 -16290 0 16286 16287 16288 840 16291 0 c -1-1 --> -2 c ( b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ b^{42, 20}_0 ∧ -p_840) -> ( b^{42, 21}_2 ∧ b^{42, 21}_1 ∧ -b^{42, 21}_0) c in CNF: c -b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ p_840 ∨ b^{42, 21}_2 c -b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ p_840 ∨ b^{42, 21}_1 c -b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ p_840 ∨ -b^{42, 21}_0 c in DIMACS: -16286 16287 -16288 840 16289 0 -16286 16287 -16288 840 16290 0 -16286 16287 -16288 840 -16291 0 c -2-1 --> break c ( b^{42, 20}_2 ∧ b^{42, 20}_1 ∧ -b^{42, 20}_0 ∧ -p_840) -> break c in CNF: c -b^{42, 20}_2 ∨ -b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ p_840 ∨ break c in DIMACS: -16286 -16287 16288 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 20}_2 ∧ -b^{42, 20}_1 ∧ -b^{42, 20}_0 ∧ true) c in CNF: c -b^{42, 20}_2 ∨ b^{42, 20}_1 ∨ b^{42, 20}_0 ∨ false c in DIMACS: -16286 16287 16288 0 c 3 does not represent an automaton state. c -(-b^{42, 20}_2 ∧ b^{42, 20}_1 ∧ b^{42, 20}_0 ∧ true) c in CNF: c b^{42, 20}_2 ∨ -b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ false c in DIMACS: 16286 -16287 -16288 0 c -3 does not represent an automaton state. c -( b^{42, 20}_2 ∧ b^{42, 20}_1 ∧ b^{42, 20}_0 ∧ true) c in CNF: c -b^{42, 20}_2 ∨ -b^{42, 20}_1 ∨ -b^{42, 20}_0 ∨ false c in DIMACS: -16286 -16287 -16288 0 c i = 21 c -2+1 --> -1 c ( b^{42, 21}_2 ∧ b^{42, 21}_1 ∧ -b^{42, 21}_0 ∧ p_882) -> ( b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ b^{42, 22}_0) c in CNF: c -b^{42, 21}_2 ∨ -b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ -p_882 ∨ b^{42, 22}_2 c -b^{42, 21}_2 ∨ -b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ -p_882 ∨ -b^{42, 22}_1 c -b^{42, 21}_2 ∨ -b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ -p_882 ∨ b^{42, 22}_0 c in DIMACS: -16289 -16290 16291 -882 16292 0 -16289 -16290 16291 -882 -16293 0 -16289 -16290 16291 -882 16294 0 c -1+1 --> 0 c ( b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ b^{42, 21}_0 ∧ p_882) -> (-b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ -b^{42, 22}_0) c in CNF: c -b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ -p_882 ∨ -b^{42, 22}_2 c -b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ -p_882 ∨ -b^{42, 22}_1 c -b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ -p_882 ∨ -b^{42, 22}_0 c in DIMACS: -16289 16290 -16291 -882 -16292 0 -16289 16290 -16291 -882 -16293 0 -16289 16290 -16291 -882 -16294 0 c 0+1 --> 1 c (-b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ -b^{42, 21}_0 ∧ p_882) -> (-b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ b^{42, 22}_0) c in CNF: c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ -p_882 ∨ -b^{42, 22}_2 c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ -p_882 ∨ -b^{42, 22}_1 c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ -p_882 ∨ b^{42, 22}_0 c in DIMACS: 16289 16290 16291 -882 -16292 0 16289 16290 16291 -882 -16293 0 16289 16290 16291 -882 16294 0 c 1+1 --> 2 c (-b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ b^{42, 21}_0 ∧ p_882) -> (-b^{42, 22}_2 ∧ b^{42, 22}_1 ∧ -b^{42, 22}_0) c in CNF: c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ -p_882 ∨ -b^{42, 22}_2 c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ -p_882 ∨ b^{42, 22}_1 c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ -p_882 ∨ -b^{42, 22}_0 c in DIMACS: 16289 16290 -16291 -882 -16292 0 16289 16290 -16291 -882 16293 0 16289 16290 -16291 -882 -16294 0 c 2+1 --> break c (-b^{42, 21}_2 ∧ b^{42, 21}_1 ∧ -b^{42, 21}_0 ∧ p_882) -> break c in CNF: c b^{42, 21}_2 ∨ -b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ -p_882 ∨ break c in DIMACS: 16289 -16290 16291 -882 1162 0 c 2-1 --> 1 c (-b^{42, 21}_2 ∧ b^{42, 21}_1 ∧ -b^{42, 21}_0 ∧ -p_882) -> (-b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ b^{42, 22}_0) c in CNF: c b^{42, 21}_2 ∨ -b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ p_882 ∨ -b^{42, 22}_2 c b^{42, 21}_2 ∨ -b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ p_882 ∨ -b^{42, 22}_1 c b^{42, 21}_2 ∨ -b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ p_882 ∨ b^{42, 22}_0 c in DIMACS: 16289 -16290 16291 882 -16292 0 16289 -16290 16291 882 -16293 0 16289 -16290 16291 882 16294 0 c 1-1 --> 0 c (-b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ b^{42, 21}_0 ∧ -p_882) -> (-b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ -b^{42, 22}_0) c in CNF: c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ p_882 ∨ -b^{42, 22}_2 c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ p_882 ∨ -b^{42, 22}_1 c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ p_882 ∨ -b^{42, 22}_0 c in DIMACS: 16289 16290 -16291 882 -16292 0 16289 16290 -16291 882 -16293 0 16289 16290 -16291 882 -16294 0 c 0-1 --> -1 c (-b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ -b^{42, 21}_0 ∧ -p_882) -> ( b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ b^{42, 22}_0) c in CNF: c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ p_882 ∨ b^{42, 22}_2 c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ p_882 ∨ -b^{42, 22}_1 c b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ p_882 ∨ b^{42, 22}_0 c in DIMACS: 16289 16290 16291 882 16292 0 16289 16290 16291 882 -16293 0 16289 16290 16291 882 16294 0 c -1-1 --> -2 c ( b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ b^{42, 21}_0 ∧ -p_882) -> ( b^{42, 22}_2 ∧ b^{42, 22}_1 ∧ -b^{42, 22}_0) c in CNF: c -b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ p_882 ∨ b^{42, 22}_2 c -b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ p_882 ∨ b^{42, 22}_1 c -b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ p_882 ∨ -b^{42, 22}_0 c in DIMACS: -16289 16290 -16291 882 16292 0 -16289 16290 -16291 882 16293 0 -16289 16290 -16291 882 -16294 0 c -2-1 --> break c ( b^{42, 21}_2 ∧ b^{42, 21}_1 ∧ -b^{42, 21}_0 ∧ -p_882) -> break c in CNF: c -b^{42, 21}_2 ∨ -b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ p_882 ∨ break c in DIMACS: -16289 -16290 16291 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 21}_2 ∧ -b^{42, 21}_1 ∧ -b^{42, 21}_0 ∧ true) c in CNF: c -b^{42, 21}_2 ∨ b^{42, 21}_1 ∨ b^{42, 21}_0 ∨ false c in DIMACS: -16289 16290 16291 0 c 3 does not represent an automaton state. c -(-b^{42, 21}_2 ∧ b^{42, 21}_1 ∧ b^{42, 21}_0 ∧ true) c in CNF: c b^{42, 21}_2 ∨ -b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ false c in DIMACS: 16289 -16290 -16291 0 c -3 does not represent an automaton state. c -( b^{42, 21}_2 ∧ b^{42, 21}_1 ∧ b^{42, 21}_0 ∧ true) c in CNF: c -b^{42, 21}_2 ∨ -b^{42, 21}_1 ∨ -b^{42, 21}_0 ∨ false c in DIMACS: -16289 -16290 -16291 0 c i = 22 c -2+1 --> -1 c ( b^{42, 22}_2 ∧ b^{42, 22}_1 ∧ -b^{42, 22}_0 ∧ p_924) -> ( b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ b^{42, 23}_0) c in CNF: c -b^{42, 22}_2 ∨ -b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ -p_924 ∨ b^{42, 23}_2 c -b^{42, 22}_2 ∨ -b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ -p_924 ∨ -b^{42, 23}_1 c -b^{42, 22}_2 ∨ -b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ -p_924 ∨ b^{42, 23}_0 c in DIMACS: -16292 -16293 16294 -924 16295 0 -16292 -16293 16294 -924 -16296 0 -16292 -16293 16294 -924 16297 0 c -1+1 --> 0 c ( b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ b^{42, 22}_0 ∧ p_924) -> (-b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ -b^{42, 23}_0) c in CNF: c -b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ -p_924 ∨ -b^{42, 23}_2 c -b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ -p_924 ∨ -b^{42, 23}_1 c -b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ -p_924 ∨ -b^{42, 23}_0 c in DIMACS: -16292 16293 -16294 -924 -16295 0 -16292 16293 -16294 -924 -16296 0 -16292 16293 -16294 -924 -16297 0 c 0+1 --> 1 c (-b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ -b^{42, 22}_0 ∧ p_924) -> (-b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ b^{42, 23}_0) c in CNF: c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ -p_924 ∨ -b^{42, 23}_2 c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ -p_924 ∨ -b^{42, 23}_1 c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ -p_924 ∨ b^{42, 23}_0 c in DIMACS: 16292 16293 16294 -924 -16295 0 16292 16293 16294 -924 -16296 0 16292 16293 16294 -924 16297 0 c 1+1 --> 2 c (-b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ b^{42, 22}_0 ∧ p_924) -> (-b^{42, 23}_2 ∧ b^{42, 23}_1 ∧ -b^{42, 23}_0) c in CNF: c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ -p_924 ∨ -b^{42, 23}_2 c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ -p_924 ∨ b^{42, 23}_1 c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ -p_924 ∨ -b^{42, 23}_0 c in DIMACS: 16292 16293 -16294 -924 -16295 0 16292 16293 -16294 -924 16296 0 16292 16293 -16294 -924 -16297 0 c 2+1 --> break c (-b^{42, 22}_2 ∧ b^{42, 22}_1 ∧ -b^{42, 22}_0 ∧ p_924) -> break c in CNF: c b^{42, 22}_2 ∨ -b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ -p_924 ∨ break c in DIMACS: 16292 -16293 16294 -924 1162 0 c 2-1 --> 1 c (-b^{42, 22}_2 ∧ b^{42, 22}_1 ∧ -b^{42, 22}_0 ∧ -p_924) -> (-b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ b^{42, 23}_0) c in CNF: c b^{42, 22}_2 ∨ -b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ p_924 ∨ -b^{42, 23}_2 c b^{42, 22}_2 ∨ -b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ p_924 ∨ -b^{42, 23}_1 c b^{42, 22}_2 ∨ -b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ p_924 ∨ b^{42, 23}_0 c in DIMACS: 16292 -16293 16294 924 -16295 0 16292 -16293 16294 924 -16296 0 16292 -16293 16294 924 16297 0 c 1-1 --> 0 c (-b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ b^{42, 22}_0 ∧ -p_924) -> (-b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ -b^{42, 23}_0) c in CNF: c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ p_924 ∨ -b^{42, 23}_2 c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ p_924 ∨ -b^{42, 23}_1 c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ p_924 ∨ -b^{42, 23}_0 c in DIMACS: 16292 16293 -16294 924 -16295 0 16292 16293 -16294 924 -16296 0 16292 16293 -16294 924 -16297 0 c 0-1 --> -1 c (-b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ -b^{42, 22}_0 ∧ -p_924) -> ( b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ b^{42, 23}_0) c in CNF: c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ p_924 ∨ b^{42, 23}_2 c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ p_924 ∨ -b^{42, 23}_1 c b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ p_924 ∨ b^{42, 23}_0 c in DIMACS: 16292 16293 16294 924 16295 0 16292 16293 16294 924 -16296 0 16292 16293 16294 924 16297 0 c -1-1 --> -2 c ( b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ b^{42, 22}_0 ∧ -p_924) -> ( b^{42, 23}_2 ∧ b^{42, 23}_1 ∧ -b^{42, 23}_0) c in CNF: c -b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ p_924 ∨ b^{42, 23}_2 c -b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ p_924 ∨ b^{42, 23}_1 c -b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ p_924 ∨ -b^{42, 23}_0 c in DIMACS: -16292 16293 -16294 924 16295 0 -16292 16293 -16294 924 16296 0 -16292 16293 -16294 924 -16297 0 c -2-1 --> break c ( b^{42, 22}_2 ∧ b^{42, 22}_1 ∧ -b^{42, 22}_0 ∧ -p_924) -> break c in CNF: c -b^{42, 22}_2 ∨ -b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ p_924 ∨ break c in DIMACS: -16292 -16293 16294 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 22}_2 ∧ -b^{42, 22}_1 ∧ -b^{42, 22}_0 ∧ true) c in CNF: c -b^{42, 22}_2 ∨ b^{42, 22}_1 ∨ b^{42, 22}_0 ∨ false c in DIMACS: -16292 16293 16294 0 c 3 does not represent an automaton state. c -(-b^{42, 22}_2 ∧ b^{42, 22}_1 ∧ b^{42, 22}_0 ∧ true) c in CNF: c b^{42, 22}_2 ∨ -b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ false c in DIMACS: 16292 -16293 -16294 0 c -3 does not represent an automaton state. c -( b^{42, 22}_2 ∧ b^{42, 22}_1 ∧ b^{42, 22}_0 ∧ true) c in CNF: c -b^{42, 22}_2 ∨ -b^{42, 22}_1 ∨ -b^{42, 22}_0 ∨ false c in DIMACS: -16292 -16293 -16294 0 c i = 23 c -2+1 --> -1 c ( b^{42, 23}_2 ∧ b^{42, 23}_1 ∧ -b^{42, 23}_0 ∧ p_966) -> ( b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ b^{42, 24}_0) c in CNF: c -b^{42, 23}_2 ∨ -b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ -p_966 ∨ b^{42, 24}_2 c -b^{42, 23}_2 ∨ -b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ -p_966 ∨ -b^{42, 24}_1 c -b^{42, 23}_2 ∨ -b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ -p_966 ∨ b^{42, 24}_0 c in DIMACS: -16295 -16296 16297 -966 16298 0 -16295 -16296 16297 -966 -16299 0 -16295 -16296 16297 -966 16300 0 c -1+1 --> 0 c ( b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ b^{42, 23}_0 ∧ p_966) -> (-b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ -b^{42, 24}_0) c in CNF: c -b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ -p_966 ∨ -b^{42, 24}_2 c -b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ -p_966 ∨ -b^{42, 24}_1 c -b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ -p_966 ∨ -b^{42, 24}_0 c in DIMACS: -16295 16296 -16297 -966 -16298 0 -16295 16296 -16297 -966 -16299 0 -16295 16296 -16297 -966 -16300 0 c 0+1 --> 1 c (-b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ -b^{42, 23}_0 ∧ p_966) -> (-b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ b^{42, 24}_0) c in CNF: c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ -p_966 ∨ -b^{42, 24}_2 c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ -p_966 ∨ -b^{42, 24}_1 c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ -p_966 ∨ b^{42, 24}_0 c in DIMACS: 16295 16296 16297 -966 -16298 0 16295 16296 16297 -966 -16299 0 16295 16296 16297 -966 16300 0 c 1+1 --> 2 c (-b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ b^{42, 23}_0 ∧ p_966) -> (-b^{42, 24}_2 ∧ b^{42, 24}_1 ∧ -b^{42, 24}_0) c in CNF: c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ -p_966 ∨ -b^{42, 24}_2 c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ -p_966 ∨ b^{42, 24}_1 c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ -p_966 ∨ -b^{42, 24}_0 c in DIMACS: 16295 16296 -16297 -966 -16298 0 16295 16296 -16297 -966 16299 0 16295 16296 -16297 -966 -16300 0 c 2+1 --> break c (-b^{42, 23}_2 ∧ b^{42, 23}_1 ∧ -b^{42, 23}_0 ∧ p_966) -> break c in CNF: c b^{42, 23}_2 ∨ -b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ -p_966 ∨ break c in DIMACS: 16295 -16296 16297 -966 1162 0 c 2-1 --> 1 c (-b^{42, 23}_2 ∧ b^{42, 23}_1 ∧ -b^{42, 23}_0 ∧ -p_966) -> (-b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ b^{42, 24}_0) c in CNF: c b^{42, 23}_2 ∨ -b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ p_966 ∨ -b^{42, 24}_2 c b^{42, 23}_2 ∨ -b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ p_966 ∨ -b^{42, 24}_1 c b^{42, 23}_2 ∨ -b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ p_966 ∨ b^{42, 24}_0 c in DIMACS: 16295 -16296 16297 966 -16298 0 16295 -16296 16297 966 -16299 0 16295 -16296 16297 966 16300 0 c 1-1 --> 0 c (-b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ b^{42, 23}_0 ∧ -p_966) -> (-b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ -b^{42, 24}_0) c in CNF: c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ p_966 ∨ -b^{42, 24}_2 c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ p_966 ∨ -b^{42, 24}_1 c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ p_966 ∨ -b^{42, 24}_0 c in DIMACS: 16295 16296 -16297 966 -16298 0 16295 16296 -16297 966 -16299 0 16295 16296 -16297 966 -16300 0 c 0-1 --> -1 c (-b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ -b^{42, 23}_0 ∧ -p_966) -> ( b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ b^{42, 24}_0) c in CNF: c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ p_966 ∨ b^{42, 24}_2 c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ p_966 ∨ -b^{42, 24}_1 c b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ p_966 ∨ b^{42, 24}_0 c in DIMACS: 16295 16296 16297 966 16298 0 16295 16296 16297 966 -16299 0 16295 16296 16297 966 16300 0 c -1-1 --> -2 c ( b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ b^{42, 23}_0 ∧ -p_966) -> ( b^{42, 24}_2 ∧ b^{42, 24}_1 ∧ -b^{42, 24}_0) c in CNF: c -b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ p_966 ∨ b^{42, 24}_2 c -b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ p_966 ∨ b^{42, 24}_1 c -b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ p_966 ∨ -b^{42, 24}_0 c in DIMACS: -16295 16296 -16297 966 16298 0 -16295 16296 -16297 966 16299 0 -16295 16296 -16297 966 -16300 0 c -2-1 --> break c ( b^{42, 23}_2 ∧ b^{42, 23}_1 ∧ -b^{42, 23}_0 ∧ -p_966) -> break c in CNF: c -b^{42, 23}_2 ∨ -b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ p_966 ∨ break c in DIMACS: -16295 -16296 16297 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 23}_2 ∧ -b^{42, 23}_1 ∧ -b^{42, 23}_0 ∧ true) c in CNF: c -b^{42, 23}_2 ∨ b^{42, 23}_1 ∨ b^{42, 23}_0 ∨ false c in DIMACS: -16295 16296 16297 0 c 3 does not represent an automaton state. c -(-b^{42, 23}_2 ∧ b^{42, 23}_1 ∧ b^{42, 23}_0 ∧ true) c in CNF: c b^{42, 23}_2 ∨ -b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ false c in DIMACS: 16295 -16296 -16297 0 c -3 does not represent an automaton state. c -( b^{42, 23}_2 ∧ b^{42, 23}_1 ∧ b^{42, 23}_0 ∧ true) c in CNF: c -b^{42, 23}_2 ∨ -b^{42, 23}_1 ∨ -b^{42, 23}_0 ∨ false c in DIMACS: -16295 -16296 -16297 0 c i = 24 c -2+1 --> -1 c ( b^{42, 24}_2 ∧ b^{42, 24}_1 ∧ -b^{42, 24}_0 ∧ p_1008) -> ( b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ b^{42, 25}_0) c in CNF: c -b^{42, 24}_2 ∨ -b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ -p_1008 ∨ b^{42, 25}_2 c -b^{42, 24}_2 ∨ -b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ -p_1008 ∨ -b^{42, 25}_1 c -b^{42, 24}_2 ∨ -b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ -p_1008 ∨ b^{42, 25}_0 c in DIMACS: -16298 -16299 16300 -1008 16301 0 -16298 -16299 16300 -1008 -16302 0 -16298 -16299 16300 -1008 16303 0 c -1+1 --> 0 c ( b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ b^{42, 24}_0 ∧ p_1008) -> (-b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ -b^{42, 25}_0) c in CNF: c -b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ -p_1008 ∨ -b^{42, 25}_2 c -b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ -p_1008 ∨ -b^{42, 25}_1 c -b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ -p_1008 ∨ -b^{42, 25}_0 c in DIMACS: -16298 16299 -16300 -1008 -16301 0 -16298 16299 -16300 -1008 -16302 0 -16298 16299 -16300 -1008 -16303 0 c 0+1 --> 1 c (-b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ -b^{42, 24}_0 ∧ p_1008) -> (-b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ b^{42, 25}_0) c in CNF: c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ -p_1008 ∨ -b^{42, 25}_2 c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ -p_1008 ∨ -b^{42, 25}_1 c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ -p_1008 ∨ b^{42, 25}_0 c in DIMACS: 16298 16299 16300 -1008 -16301 0 16298 16299 16300 -1008 -16302 0 16298 16299 16300 -1008 16303 0 c 1+1 --> 2 c (-b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ b^{42, 24}_0 ∧ p_1008) -> (-b^{42, 25}_2 ∧ b^{42, 25}_1 ∧ -b^{42, 25}_0) c in CNF: c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ -p_1008 ∨ -b^{42, 25}_2 c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ -p_1008 ∨ b^{42, 25}_1 c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ -p_1008 ∨ -b^{42, 25}_0 c in DIMACS: 16298 16299 -16300 -1008 -16301 0 16298 16299 -16300 -1008 16302 0 16298 16299 -16300 -1008 -16303 0 c 2+1 --> break c (-b^{42, 24}_2 ∧ b^{42, 24}_1 ∧ -b^{42, 24}_0 ∧ p_1008) -> break c in CNF: c b^{42, 24}_2 ∨ -b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ -p_1008 ∨ break c in DIMACS: 16298 -16299 16300 -1008 1162 0 c 2-1 --> 1 c (-b^{42, 24}_2 ∧ b^{42, 24}_1 ∧ -b^{42, 24}_0 ∧ -p_1008) -> (-b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ b^{42, 25}_0) c in CNF: c b^{42, 24}_2 ∨ -b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ p_1008 ∨ -b^{42, 25}_2 c b^{42, 24}_2 ∨ -b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ p_1008 ∨ -b^{42, 25}_1 c b^{42, 24}_2 ∨ -b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ p_1008 ∨ b^{42, 25}_0 c in DIMACS: 16298 -16299 16300 1008 -16301 0 16298 -16299 16300 1008 -16302 0 16298 -16299 16300 1008 16303 0 c 1-1 --> 0 c (-b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ b^{42, 24}_0 ∧ -p_1008) -> (-b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ -b^{42, 25}_0) c in CNF: c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ p_1008 ∨ -b^{42, 25}_2 c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ p_1008 ∨ -b^{42, 25}_1 c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ p_1008 ∨ -b^{42, 25}_0 c in DIMACS: 16298 16299 -16300 1008 -16301 0 16298 16299 -16300 1008 -16302 0 16298 16299 -16300 1008 -16303 0 c 0-1 --> -1 c (-b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ -b^{42, 24}_0 ∧ -p_1008) -> ( b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ b^{42, 25}_0) c in CNF: c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ p_1008 ∨ b^{42, 25}_2 c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ p_1008 ∨ -b^{42, 25}_1 c b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ p_1008 ∨ b^{42, 25}_0 c in DIMACS: 16298 16299 16300 1008 16301 0 16298 16299 16300 1008 -16302 0 16298 16299 16300 1008 16303 0 c -1-1 --> -2 c ( b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ b^{42, 24}_0 ∧ -p_1008) -> ( b^{42, 25}_2 ∧ b^{42, 25}_1 ∧ -b^{42, 25}_0) c in CNF: c -b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ p_1008 ∨ b^{42, 25}_2 c -b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ p_1008 ∨ b^{42, 25}_1 c -b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ p_1008 ∨ -b^{42, 25}_0 c in DIMACS: -16298 16299 -16300 1008 16301 0 -16298 16299 -16300 1008 16302 0 -16298 16299 -16300 1008 -16303 0 c -2-1 --> break c ( b^{42, 24}_2 ∧ b^{42, 24}_1 ∧ -b^{42, 24}_0 ∧ -p_1008) -> break c in CNF: c -b^{42, 24}_2 ∨ -b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ p_1008 ∨ break c in DIMACS: -16298 -16299 16300 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 24}_2 ∧ -b^{42, 24}_1 ∧ -b^{42, 24}_0 ∧ true) c in CNF: c -b^{42, 24}_2 ∨ b^{42, 24}_1 ∨ b^{42, 24}_0 ∨ false c in DIMACS: -16298 16299 16300 0 c 3 does not represent an automaton state. c -(-b^{42, 24}_2 ∧ b^{42, 24}_1 ∧ b^{42, 24}_0 ∧ true) c in CNF: c b^{42, 24}_2 ∨ -b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ false c in DIMACS: 16298 -16299 -16300 0 c -3 does not represent an automaton state. c -( b^{42, 24}_2 ∧ b^{42, 24}_1 ∧ b^{42, 24}_0 ∧ true) c in CNF: c -b^{42, 24}_2 ∨ -b^{42, 24}_1 ∨ -b^{42, 24}_0 ∨ false c in DIMACS: -16298 -16299 -16300 0 c i = 25 c -2+1 --> -1 c ( b^{42, 25}_2 ∧ b^{42, 25}_1 ∧ -b^{42, 25}_0 ∧ p_1050) -> ( b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ b^{42, 26}_0) c in CNF: c -b^{42, 25}_2 ∨ -b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ -p_1050 ∨ b^{42, 26}_2 c -b^{42, 25}_2 ∨ -b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ -p_1050 ∨ -b^{42, 26}_1 c -b^{42, 25}_2 ∨ -b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ -p_1050 ∨ b^{42, 26}_0 c in DIMACS: -16301 -16302 16303 -1050 16304 0 -16301 -16302 16303 -1050 -16305 0 -16301 -16302 16303 -1050 16306 0 c -1+1 --> 0 c ( b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ b^{42, 25}_0 ∧ p_1050) -> (-b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ -b^{42, 26}_0) c in CNF: c -b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ -p_1050 ∨ -b^{42, 26}_2 c -b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ -p_1050 ∨ -b^{42, 26}_1 c -b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ -p_1050 ∨ -b^{42, 26}_0 c in DIMACS: -16301 16302 -16303 -1050 -16304 0 -16301 16302 -16303 -1050 -16305 0 -16301 16302 -16303 -1050 -16306 0 c 0+1 --> 1 c (-b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ -b^{42, 25}_0 ∧ p_1050) -> (-b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ b^{42, 26}_0) c in CNF: c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ -p_1050 ∨ -b^{42, 26}_2 c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ -p_1050 ∨ -b^{42, 26}_1 c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ -p_1050 ∨ b^{42, 26}_0 c in DIMACS: 16301 16302 16303 -1050 -16304 0 16301 16302 16303 -1050 -16305 0 16301 16302 16303 -1050 16306 0 c 1+1 --> 2 c (-b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ b^{42, 25}_0 ∧ p_1050) -> (-b^{42, 26}_2 ∧ b^{42, 26}_1 ∧ -b^{42, 26}_0) c in CNF: c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ -p_1050 ∨ -b^{42, 26}_2 c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ -p_1050 ∨ b^{42, 26}_1 c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ -p_1050 ∨ -b^{42, 26}_0 c in DIMACS: 16301 16302 -16303 -1050 -16304 0 16301 16302 -16303 -1050 16305 0 16301 16302 -16303 -1050 -16306 0 c 2+1 --> break c (-b^{42, 25}_2 ∧ b^{42, 25}_1 ∧ -b^{42, 25}_0 ∧ p_1050) -> break c in CNF: c b^{42, 25}_2 ∨ -b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ -p_1050 ∨ break c in DIMACS: 16301 -16302 16303 -1050 1162 0 c 2-1 --> 1 c (-b^{42, 25}_2 ∧ b^{42, 25}_1 ∧ -b^{42, 25}_0 ∧ -p_1050) -> (-b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ b^{42, 26}_0) c in CNF: c b^{42, 25}_2 ∨ -b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ p_1050 ∨ -b^{42, 26}_2 c b^{42, 25}_2 ∨ -b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ p_1050 ∨ -b^{42, 26}_1 c b^{42, 25}_2 ∨ -b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ p_1050 ∨ b^{42, 26}_0 c in DIMACS: 16301 -16302 16303 1050 -16304 0 16301 -16302 16303 1050 -16305 0 16301 -16302 16303 1050 16306 0 c 1-1 --> 0 c (-b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ b^{42, 25}_0 ∧ -p_1050) -> (-b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ -b^{42, 26}_0) c in CNF: c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ p_1050 ∨ -b^{42, 26}_2 c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ p_1050 ∨ -b^{42, 26}_1 c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ p_1050 ∨ -b^{42, 26}_0 c in DIMACS: 16301 16302 -16303 1050 -16304 0 16301 16302 -16303 1050 -16305 0 16301 16302 -16303 1050 -16306 0 c 0-1 --> -1 c (-b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ -b^{42, 25}_0 ∧ -p_1050) -> ( b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ b^{42, 26}_0) c in CNF: c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ p_1050 ∨ b^{42, 26}_2 c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ p_1050 ∨ -b^{42, 26}_1 c b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ p_1050 ∨ b^{42, 26}_0 c in DIMACS: 16301 16302 16303 1050 16304 0 16301 16302 16303 1050 -16305 0 16301 16302 16303 1050 16306 0 c -1-1 --> -2 c ( b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ b^{42, 25}_0 ∧ -p_1050) -> ( b^{42, 26}_2 ∧ b^{42, 26}_1 ∧ -b^{42, 26}_0) c in CNF: c -b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ p_1050 ∨ b^{42, 26}_2 c -b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ p_1050 ∨ b^{42, 26}_1 c -b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ p_1050 ∨ -b^{42, 26}_0 c in DIMACS: -16301 16302 -16303 1050 16304 0 -16301 16302 -16303 1050 16305 0 -16301 16302 -16303 1050 -16306 0 c -2-1 --> break c ( b^{42, 25}_2 ∧ b^{42, 25}_1 ∧ -b^{42, 25}_0 ∧ -p_1050) -> break c in CNF: c -b^{42, 25}_2 ∨ -b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ p_1050 ∨ break c in DIMACS: -16301 -16302 16303 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 25}_2 ∧ -b^{42, 25}_1 ∧ -b^{42, 25}_0 ∧ true) c in CNF: c -b^{42, 25}_2 ∨ b^{42, 25}_1 ∨ b^{42, 25}_0 ∨ false c in DIMACS: -16301 16302 16303 0 c 3 does not represent an automaton state. c -(-b^{42, 25}_2 ∧ b^{42, 25}_1 ∧ b^{42, 25}_0 ∧ true) c in CNF: c b^{42, 25}_2 ∨ -b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ false c in DIMACS: 16301 -16302 -16303 0 c -3 does not represent an automaton state. c -( b^{42, 25}_2 ∧ b^{42, 25}_1 ∧ b^{42, 25}_0 ∧ true) c in CNF: c -b^{42, 25}_2 ∨ -b^{42, 25}_1 ∨ -b^{42, 25}_0 ∨ false c in DIMACS: -16301 -16302 -16303 0 c i = 26 c -2+1 --> -1 c ( b^{42, 26}_2 ∧ b^{42, 26}_1 ∧ -b^{42, 26}_0 ∧ p_1092) -> ( b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ b^{42, 27}_0) c in CNF: c -b^{42, 26}_2 ∨ -b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ -p_1092 ∨ b^{42, 27}_2 c -b^{42, 26}_2 ∨ -b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ -p_1092 ∨ -b^{42, 27}_1 c -b^{42, 26}_2 ∨ -b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ -p_1092 ∨ b^{42, 27}_0 c in DIMACS: -16304 -16305 16306 -1092 16307 0 -16304 -16305 16306 -1092 -16308 0 -16304 -16305 16306 -1092 16309 0 c -1+1 --> 0 c ( b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ b^{42, 26}_0 ∧ p_1092) -> (-b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ -b^{42, 27}_0) c in CNF: c -b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ -p_1092 ∨ -b^{42, 27}_2 c -b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ -p_1092 ∨ -b^{42, 27}_1 c -b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ -p_1092 ∨ -b^{42, 27}_0 c in DIMACS: -16304 16305 -16306 -1092 -16307 0 -16304 16305 -16306 -1092 -16308 0 -16304 16305 -16306 -1092 -16309 0 c 0+1 --> 1 c (-b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ -b^{42, 26}_0 ∧ p_1092) -> (-b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ b^{42, 27}_0) c in CNF: c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ -p_1092 ∨ -b^{42, 27}_2 c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ -p_1092 ∨ -b^{42, 27}_1 c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ -p_1092 ∨ b^{42, 27}_0 c in DIMACS: 16304 16305 16306 -1092 -16307 0 16304 16305 16306 -1092 -16308 0 16304 16305 16306 -1092 16309 0 c 1+1 --> 2 c (-b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ b^{42, 26}_0 ∧ p_1092) -> (-b^{42, 27}_2 ∧ b^{42, 27}_1 ∧ -b^{42, 27}_0) c in CNF: c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ -p_1092 ∨ -b^{42, 27}_2 c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ -p_1092 ∨ b^{42, 27}_1 c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ -p_1092 ∨ -b^{42, 27}_0 c in DIMACS: 16304 16305 -16306 -1092 -16307 0 16304 16305 -16306 -1092 16308 0 16304 16305 -16306 -1092 -16309 0 c 2+1 --> break c (-b^{42, 26}_2 ∧ b^{42, 26}_1 ∧ -b^{42, 26}_0 ∧ p_1092) -> break c in CNF: c b^{42, 26}_2 ∨ -b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ -p_1092 ∨ break c in DIMACS: 16304 -16305 16306 -1092 1162 0 c 2-1 --> 1 c (-b^{42, 26}_2 ∧ b^{42, 26}_1 ∧ -b^{42, 26}_0 ∧ -p_1092) -> (-b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ b^{42, 27}_0) c in CNF: c b^{42, 26}_2 ∨ -b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ p_1092 ∨ -b^{42, 27}_2 c b^{42, 26}_2 ∨ -b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ p_1092 ∨ -b^{42, 27}_1 c b^{42, 26}_2 ∨ -b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ p_1092 ∨ b^{42, 27}_0 c in DIMACS: 16304 -16305 16306 1092 -16307 0 16304 -16305 16306 1092 -16308 0 16304 -16305 16306 1092 16309 0 c 1-1 --> 0 c (-b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ b^{42, 26}_0 ∧ -p_1092) -> (-b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ -b^{42, 27}_0) c in CNF: c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ p_1092 ∨ -b^{42, 27}_2 c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ p_1092 ∨ -b^{42, 27}_1 c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ p_1092 ∨ -b^{42, 27}_0 c in DIMACS: 16304 16305 -16306 1092 -16307 0 16304 16305 -16306 1092 -16308 0 16304 16305 -16306 1092 -16309 0 c 0-1 --> -1 c (-b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ -b^{42, 26}_0 ∧ -p_1092) -> ( b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ b^{42, 27}_0) c in CNF: c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ p_1092 ∨ b^{42, 27}_2 c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ p_1092 ∨ -b^{42, 27}_1 c b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ p_1092 ∨ b^{42, 27}_0 c in DIMACS: 16304 16305 16306 1092 16307 0 16304 16305 16306 1092 -16308 0 16304 16305 16306 1092 16309 0 c -1-1 --> -2 c ( b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ b^{42, 26}_0 ∧ -p_1092) -> ( b^{42, 27}_2 ∧ b^{42, 27}_1 ∧ -b^{42, 27}_0) c in CNF: c -b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ p_1092 ∨ b^{42, 27}_2 c -b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ p_1092 ∨ b^{42, 27}_1 c -b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ p_1092 ∨ -b^{42, 27}_0 c in DIMACS: -16304 16305 -16306 1092 16307 0 -16304 16305 -16306 1092 16308 0 -16304 16305 -16306 1092 -16309 0 c -2-1 --> break c ( b^{42, 26}_2 ∧ b^{42, 26}_1 ∧ -b^{42, 26}_0 ∧ -p_1092) -> break c in CNF: c -b^{42, 26}_2 ∨ -b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ p_1092 ∨ break c in DIMACS: -16304 -16305 16306 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 26}_2 ∧ -b^{42, 26}_1 ∧ -b^{42, 26}_0 ∧ true) c in CNF: c -b^{42, 26}_2 ∨ b^{42, 26}_1 ∨ b^{42, 26}_0 ∨ false c in DIMACS: -16304 16305 16306 0 c 3 does not represent an automaton state. c -(-b^{42, 26}_2 ∧ b^{42, 26}_1 ∧ b^{42, 26}_0 ∧ true) c in CNF: c b^{42, 26}_2 ∨ -b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ false c in DIMACS: 16304 -16305 -16306 0 c -3 does not represent an automaton state. c -( b^{42, 26}_2 ∧ b^{42, 26}_1 ∧ b^{42, 26}_0 ∧ true) c in CNF: c -b^{42, 26}_2 ∨ -b^{42, 26}_1 ∨ -b^{42, 26}_0 ∨ false c in DIMACS: -16304 -16305 -16306 0 c i = 27 c -2+1 --> -1 c ( b^{42, 27}_2 ∧ b^{42, 27}_1 ∧ -b^{42, 27}_0 ∧ p_1134) -> ( b^{42, 28}_2 ∧ -b^{42, 28}_1 ∧ b^{42, 28}_0) c in CNF: c -b^{42, 27}_2 ∨ -b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ -p_1134 ∨ b^{42, 28}_2 c -b^{42, 27}_2 ∨ -b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ -p_1134 ∨ -b^{42, 28}_1 c -b^{42, 27}_2 ∨ -b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ -p_1134 ∨ b^{42, 28}_0 c in DIMACS: -16307 -16308 16309 -1134 16310 0 -16307 -16308 16309 -1134 -16311 0 -16307 -16308 16309 -1134 16312 0 c -1+1 --> 0 c ( b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ b^{42, 27}_0 ∧ p_1134) -> (-b^{42, 28}_2 ∧ -b^{42, 28}_1 ∧ -b^{42, 28}_0) c in CNF: c -b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ -p_1134 ∨ -b^{42, 28}_2 c -b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ -p_1134 ∨ -b^{42, 28}_1 c -b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ -p_1134 ∨ -b^{42, 28}_0 c in DIMACS: -16307 16308 -16309 -1134 -16310 0 -16307 16308 -16309 -1134 -16311 0 -16307 16308 -16309 -1134 -16312 0 c 0+1 --> 1 c (-b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ -b^{42, 27}_0 ∧ p_1134) -> (-b^{42, 28}_2 ∧ -b^{42, 28}_1 ∧ b^{42, 28}_0) c in CNF: c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ -p_1134 ∨ -b^{42, 28}_2 c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ -p_1134 ∨ -b^{42, 28}_1 c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ -p_1134 ∨ b^{42, 28}_0 c in DIMACS: 16307 16308 16309 -1134 -16310 0 16307 16308 16309 -1134 -16311 0 16307 16308 16309 -1134 16312 0 c 1+1 --> 2 c (-b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ b^{42, 27}_0 ∧ p_1134) -> (-b^{42, 28}_2 ∧ b^{42, 28}_1 ∧ -b^{42, 28}_0) c in CNF: c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ -p_1134 ∨ -b^{42, 28}_2 c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ -p_1134 ∨ b^{42, 28}_1 c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ -p_1134 ∨ -b^{42, 28}_0 c in DIMACS: 16307 16308 -16309 -1134 -16310 0 16307 16308 -16309 -1134 16311 0 16307 16308 -16309 -1134 -16312 0 c 2+1 --> break c (-b^{42, 27}_2 ∧ b^{42, 27}_1 ∧ -b^{42, 27}_0 ∧ p_1134) -> break c in CNF: c b^{42, 27}_2 ∨ -b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ -p_1134 ∨ break c in DIMACS: 16307 -16308 16309 -1134 1162 0 c 2-1 --> 1 c (-b^{42, 27}_2 ∧ b^{42, 27}_1 ∧ -b^{42, 27}_0 ∧ -p_1134) -> (-b^{42, 28}_2 ∧ -b^{42, 28}_1 ∧ b^{42, 28}_0) c in CNF: c b^{42, 27}_2 ∨ -b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ p_1134 ∨ -b^{42, 28}_2 c b^{42, 27}_2 ∨ -b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ p_1134 ∨ -b^{42, 28}_1 c b^{42, 27}_2 ∨ -b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ p_1134 ∨ b^{42, 28}_0 c in DIMACS: 16307 -16308 16309 1134 -16310 0 16307 -16308 16309 1134 -16311 0 16307 -16308 16309 1134 16312 0 c 1-1 --> 0 c (-b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ b^{42, 27}_0 ∧ -p_1134) -> (-b^{42, 28}_2 ∧ -b^{42, 28}_1 ∧ -b^{42, 28}_0) c in CNF: c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ p_1134 ∨ -b^{42, 28}_2 c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ p_1134 ∨ -b^{42, 28}_1 c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ p_1134 ∨ -b^{42, 28}_0 c in DIMACS: 16307 16308 -16309 1134 -16310 0 16307 16308 -16309 1134 -16311 0 16307 16308 -16309 1134 -16312 0 c 0-1 --> -1 c (-b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ -b^{42, 27}_0 ∧ -p_1134) -> ( b^{42, 28}_2 ∧ -b^{42, 28}_1 ∧ b^{42, 28}_0) c in CNF: c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ p_1134 ∨ b^{42, 28}_2 c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ p_1134 ∨ -b^{42, 28}_1 c b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ p_1134 ∨ b^{42, 28}_0 c in DIMACS: 16307 16308 16309 1134 16310 0 16307 16308 16309 1134 -16311 0 16307 16308 16309 1134 16312 0 c -1-1 --> -2 c ( b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ b^{42, 27}_0 ∧ -p_1134) -> ( b^{42, 28}_2 ∧ b^{42, 28}_1 ∧ -b^{42, 28}_0) c in CNF: c -b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ p_1134 ∨ b^{42, 28}_2 c -b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ p_1134 ∨ b^{42, 28}_1 c -b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ p_1134 ∨ -b^{42, 28}_0 c in DIMACS: -16307 16308 -16309 1134 16310 0 -16307 16308 -16309 1134 16311 0 -16307 16308 -16309 1134 -16312 0 c -2-1 --> break c ( b^{42, 27}_2 ∧ b^{42, 27}_1 ∧ -b^{42, 27}_0 ∧ -p_1134) -> break c in CNF: c -b^{42, 27}_2 ∨ -b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ p_1134 ∨ break c in DIMACS: -16307 -16308 16309 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{42, 27}_2 ∧ -b^{42, 27}_1 ∧ -b^{42, 27}_0 ∧ true) c in CNF: c -b^{42, 27}_2 ∨ b^{42, 27}_1 ∨ b^{42, 27}_0 ∨ false c in DIMACS: -16307 16308 16309 0 c 3 does not represent an automaton state. c -(-b^{42, 27}_2 ∧ b^{42, 27}_1 ∧ b^{42, 27}_0 ∧ true) c in CNF: c b^{42, 27}_2 ∨ -b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ false c in DIMACS: 16307 -16308 -16309 0 c -3 does not represent an automaton state. c -( b^{42, 27}_2 ∧ b^{42, 27}_1 ∧ b^{42, 27}_0 ∧ true) c in CNF: c -b^{42, 27}_2 ∨ -b^{42, 27}_1 ∨ -b^{42, 27}_0 ∨ false c in DIMACS: -16307 -16308 -16309 0 c INIT for k = 43 c -b^{43, 1}_2 c -b^{43, 1}_1 c -b^{43, 1}_0 c in DIMACS: -16313 0 -16314 0 -16315 0 c Transitions for k = 43 c i = 1 c -2+1 --> -1 c ( b^{43, 1}_2 ∧ b^{43, 1}_1 ∧ -b^{43, 1}_0 ∧ p_43) -> ( b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ b^{43, 2}_0) c in CNF: c -b^{43, 1}_2 ∨ -b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ -p_43 ∨ b^{43, 2}_2 c -b^{43, 1}_2 ∨ -b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ -p_43 ∨ -b^{43, 2}_1 c -b^{43, 1}_2 ∨ -b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ -p_43 ∨ b^{43, 2}_0 c in DIMACS: -16313 -16314 16315 -43 16316 0 -16313 -16314 16315 -43 -16317 0 -16313 -16314 16315 -43 16318 0 c -1+1 --> 0 c ( b^{43, 1}_2 ∧ -b^{43, 1}_1 ∧ b^{43, 1}_0 ∧ p_43) -> (-b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ -b^{43, 2}_0) c in CNF: c -b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ -p_43 ∨ -b^{43, 2}_2 c -b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ -p_43 ∨ -b^{43, 2}_1 c -b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ -p_43 ∨ -b^{43, 2}_0 c in DIMACS: -16313 16314 -16315 -43 -16316 0 -16313 16314 -16315 -43 -16317 0 -16313 16314 -16315 -43 -16318 0 c 0+1 --> 1 c (-b^{43, 1}_2 ∧ -b^{43, 1}_1 ∧ -b^{43, 1}_0 ∧ p_43) -> (-b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ b^{43, 2}_0) c in CNF: c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ -p_43 ∨ -b^{43, 2}_2 c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ -p_43 ∨ -b^{43, 2}_1 c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ -p_43 ∨ b^{43, 2}_0 c in DIMACS: 16313 16314 16315 -43 -16316 0 16313 16314 16315 -43 -16317 0 16313 16314 16315 -43 16318 0 c 1+1 --> 2 c (-b^{43, 1}_2 ∧ -b^{43, 1}_1 ∧ b^{43, 1}_0 ∧ p_43) -> (-b^{43, 2}_2 ∧ b^{43, 2}_1 ∧ -b^{43, 2}_0) c in CNF: c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ -p_43 ∨ -b^{43, 2}_2 c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ -p_43 ∨ b^{43, 2}_1 c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ -p_43 ∨ -b^{43, 2}_0 c in DIMACS: 16313 16314 -16315 -43 -16316 0 16313 16314 -16315 -43 16317 0 16313 16314 -16315 -43 -16318 0 c 2+1 --> break c (-b^{43, 1}_2 ∧ b^{43, 1}_1 ∧ -b^{43, 1}_0 ∧ p_43) -> break c in CNF: c b^{43, 1}_2 ∨ -b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ -p_43 ∨ break c in DIMACS: 16313 -16314 16315 -43 1162 0 c 2-1 --> 1 c (-b^{43, 1}_2 ∧ b^{43, 1}_1 ∧ -b^{43, 1}_0 ∧ -p_43) -> (-b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ b^{43, 2}_0) c in CNF: c b^{43, 1}_2 ∨ -b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ p_43 ∨ -b^{43, 2}_2 c b^{43, 1}_2 ∨ -b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ p_43 ∨ -b^{43, 2}_1 c b^{43, 1}_2 ∨ -b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ p_43 ∨ b^{43, 2}_0 c in DIMACS: 16313 -16314 16315 43 -16316 0 16313 -16314 16315 43 -16317 0 16313 -16314 16315 43 16318 0 c 1-1 --> 0 c (-b^{43, 1}_2 ∧ -b^{43, 1}_1 ∧ b^{43, 1}_0 ∧ -p_43) -> (-b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ -b^{43, 2}_0) c in CNF: c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ p_43 ∨ -b^{43, 2}_2 c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ p_43 ∨ -b^{43, 2}_1 c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ p_43 ∨ -b^{43, 2}_0 c in DIMACS: 16313 16314 -16315 43 -16316 0 16313 16314 -16315 43 -16317 0 16313 16314 -16315 43 -16318 0 c 0-1 --> -1 c (-b^{43, 1}_2 ∧ -b^{43, 1}_1 ∧ -b^{43, 1}_0 ∧ -p_43) -> ( b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ b^{43, 2}_0) c in CNF: c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ p_43 ∨ b^{43, 2}_2 c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ p_43 ∨ -b^{43, 2}_1 c b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ p_43 ∨ b^{43, 2}_0 c in DIMACS: 16313 16314 16315 43 16316 0 16313 16314 16315 43 -16317 0 16313 16314 16315 43 16318 0 c -1-1 --> -2 c ( b^{43, 1}_2 ∧ -b^{43, 1}_1 ∧ b^{43, 1}_0 ∧ -p_43) -> ( b^{43, 2}_2 ∧ b^{43, 2}_1 ∧ -b^{43, 2}_0) c in CNF: c -b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ p_43 ∨ b^{43, 2}_2 c -b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ p_43 ∨ b^{43, 2}_1 c -b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ p_43 ∨ -b^{43, 2}_0 c in DIMACS: -16313 16314 -16315 43 16316 0 -16313 16314 -16315 43 16317 0 -16313 16314 -16315 43 -16318 0 c -2-1 --> break c ( b^{43, 1}_2 ∧ b^{43, 1}_1 ∧ -b^{43, 1}_0 ∧ -p_43) -> break c in CNF: c -b^{43, 1}_2 ∨ -b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ p_43 ∨ break c in DIMACS: -16313 -16314 16315 43 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 1}_2 ∧ -b^{43, 1}_1 ∧ -b^{43, 1}_0 ∧ true) c in CNF: c -b^{43, 1}_2 ∨ b^{43, 1}_1 ∨ b^{43, 1}_0 ∨ false c in DIMACS: -16313 16314 16315 0 c 3 does not represent an automaton state. c -(-b^{43, 1}_2 ∧ b^{43, 1}_1 ∧ b^{43, 1}_0 ∧ true) c in CNF: c b^{43, 1}_2 ∨ -b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ false c in DIMACS: 16313 -16314 -16315 0 c -3 does not represent an automaton state. c -( b^{43, 1}_2 ∧ b^{43, 1}_1 ∧ b^{43, 1}_0 ∧ true) c in CNF: c -b^{43, 1}_2 ∨ -b^{43, 1}_1 ∨ -b^{43, 1}_0 ∨ false c in DIMACS: -16313 -16314 -16315 0 c i = 2 c -2+1 --> -1 c ( b^{43, 2}_2 ∧ b^{43, 2}_1 ∧ -b^{43, 2}_0 ∧ p_86) -> ( b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ b^{43, 3}_0) c in CNF: c -b^{43, 2}_2 ∨ -b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ -p_86 ∨ b^{43, 3}_2 c -b^{43, 2}_2 ∨ -b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ -p_86 ∨ -b^{43, 3}_1 c -b^{43, 2}_2 ∨ -b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ -p_86 ∨ b^{43, 3}_0 c in DIMACS: -16316 -16317 16318 -86 16319 0 -16316 -16317 16318 -86 -16320 0 -16316 -16317 16318 -86 16321 0 c -1+1 --> 0 c ( b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ b^{43, 2}_0 ∧ p_86) -> (-b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ -b^{43, 3}_0) c in CNF: c -b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ -p_86 ∨ -b^{43, 3}_2 c -b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ -p_86 ∨ -b^{43, 3}_1 c -b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ -p_86 ∨ -b^{43, 3}_0 c in DIMACS: -16316 16317 -16318 -86 -16319 0 -16316 16317 -16318 -86 -16320 0 -16316 16317 -16318 -86 -16321 0 c 0+1 --> 1 c (-b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ -b^{43, 2}_0 ∧ p_86) -> (-b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ b^{43, 3}_0) c in CNF: c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ -p_86 ∨ -b^{43, 3}_2 c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ -p_86 ∨ -b^{43, 3}_1 c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ -p_86 ∨ b^{43, 3}_0 c in DIMACS: 16316 16317 16318 -86 -16319 0 16316 16317 16318 -86 -16320 0 16316 16317 16318 -86 16321 0 c 1+1 --> 2 c (-b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ b^{43, 2}_0 ∧ p_86) -> (-b^{43, 3}_2 ∧ b^{43, 3}_1 ∧ -b^{43, 3}_0) c in CNF: c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ -p_86 ∨ -b^{43, 3}_2 c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ -p_86 ∨ b^{43, 3}_1 c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ -p_86 ∨ -b^{43, 3}_0 c in DIMACS: 16316 16317 -16318 -86 -16319 0 16316 16317 -16318 -86 16320 0 16316 16317 -16318 -86 -16321 0 c 2+1 --> break c (-b^{43, 2}_2 ∧ b^{43, 2}_1 ∧ -b^{43, 2}_0 ∧ p_86) -> break c in CNF: c b^{43, 2}_2 ∨ -b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ -p_86 ∨ break c in DIMACS: 16316 -16317 16318 -86 1162 0 c 2-1 --> 1 c (-b^{43, 2}_2 ∧ b^{43, 2}_1 ∧ -b^{43, 2}_0 ∧ -p_86) -> (-b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ b^{43, 3}_0) c in CNF: c b^{43, 2}_2 ∨ -b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ p_86 ∨ -b^{43, 3}_2 c b^{43, 2}_2 ∨ -b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ p_86 ∨ -b^{43, 3}_1 c b^{43, 2}_2 ∨ -b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ p_86 ∨ b^{43, 3}_0 c in DIMACS: 16316 -16317 16318 86 -16319 0 16316 -16317 16318 86 -16320 0 16316 -16317 16318 86 16321 0 c 1-1 --> 0 c (-b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ b^{43, 2}_0 ∧ -p_86) -> (-b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ -b^{43, 3}_0) c in CNF: c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ p_86 ∨ -b^{43, 3}_2 c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ p_86 ∨ -b^{43, 3}_1 c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ p_86 ∨ -b^{43, 3}_0 c in DIMACS: 16316 16317 -16318 86 -16319 0 16316 16317 -16318 86 -16320 0 16316 16317 -16318 86 -16321 0 c 0-1 --> -1 c (-b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ -b^{43, 2}_0 ∧ -p_86) -> ( b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ b^{43, 3}_0) c in CNF: c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ p_86 ∨ b^{43, 3}_2 c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ p_86 ∨ -b^{43, 3}_1 c b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ p_86 ∨ b^{43, 3}_0 c in DIMACS: 16316 16317 16318 86 16319 0 16316 16317 16318 86 -16320 0 16316 16317 16318 86 16321 0 c -1-1 --> -2 c ( b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ b^{43, 2}_0 ∧ -p_86) -> ( b^{43, 3}_2 ∧ b^{43, 3}_1 ∧ -b^{43, 3}_0) c in CNF: c -b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ p_86 ∨ b^{43, 3}_2 c -b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ p_86 ∨ b^{43, 3}_1 c -b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ p_86 ∨ -b^{43, 3}_0 c in DIMACS: -16316 16317 -16318 86 16319 0 -16316 16317 -16318 86 16320 0 -16316 16317 -16318 86 -16321 0 c -2-1 --> break c ( b^{43, 2}_2 ∧ b^{43, 2}_1 ∧ -b^{43, 2}_0 ∧ -p_86) -> break c in CNF: c -b^{43, 2}_2 ∨ -b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ p_86 ∨ break c in DIMACS: -16316 -16317 16318 86 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 2}_2 ∧ -b^{43, 2}_1 ∧ -b^{43, 2}_0 ∧ true) c in CNF: c -b^{43, 2}_2 ∨ b^{43, 2}_1 ∨ b^{43, 2}_0 ∨ false c in DIMACS: -16316 16317 16318 0 c 3 does not represent an automaton state. c -(-b^{43, 2}_2 ∧ b^{43, 2}_1 ∧ b^{43, 2}_0 ∧ true) c in CNF: c b^{43, 2}_2 ∨ -b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ false c in DIMACS: 16316 -16317 -16318 0 c -3 does not represent an automaton state. c -( b^{43, 2}_2 ∧ b^{43, 2}_1 ∧ b^{43, 2}_0 ∧ true) c in CNF: c -b^{43, 2}_2 ∨ -b^{43, 2}_1 ∨ -b^{43, 2}_0 ∨ false c in DIMACS: -16316 -16317 -16318 0 c i = 3 c -2+1 --> -1 c ( b^{43, 3}_2 ∧ b^{43, 3}_1 ∧ -b^{43, 3}_0 ∧ p_129) -> ( b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ b^{43, 4}_0) c in CNF: c -b^{43, 3}_2 ∨ -b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ -p_129 ∨ b^{43, 4}_2 c -b^{43, 3}_2 ∨ -b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ -p_129 ∨ -b^{43, 4}_1 c -b^{43, 3}_2 ∨ -b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ -p_129 ∨ b^{43, 4}_0 c in DIMACS: -16319 -16320 16321 -129 16322 0 -16319 -16320 16321 -129 -16323 0 -16319 -16320 16321 -129 16324 0 c -1+1 --> 0 c ( b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ b^{43, 3}_0 ∧ p_129) -> (-b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ -b^{43, 4}_0) c in CNF: c -b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ -p_129 ∨ -b^{43, 4}_2 c -b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ -p_129 ∨ -b^{43, 4}_1 c -b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ -p_129 ∨ -b^{43, 4}_0 c in DIMACS: -16319 16320 -16321 -129 -16322 0 -16319 16320 -16321 -129 -16323 0 -16319 16320 -16321 -129 -16324 0 c 0+1 --> 1 c (-b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ -b^{43, 3}_0 ∧ p_129) -> (-b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ b^{43, 4}_0) c in CNF: c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ -p_129 ∨ -b^{43, 4}_2 c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ -p_129 ∨ -b^{43, 4}_1 c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ -p_129 ∨ b^{43, 4}_0 c in DIMACS: 16319 16320 16321 -129 -16322 0 16319 16320 16321 -129 -16323 0 16319 16320 16321 -129 16324 0 c 1+1 --> 2 c (-b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ b^{43, 3}_0 ∧ p_129) -> (-b^{43, 4}_2 ∧ b^{43, 4}_1 ∧ -b^{43, 4}_0) c in CNF: c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ -p_129 ∨ -b^{43, 4}_2 c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ -p_129 ∨ b^{43, 4}_1 c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ -p_129 ∨ -b^{43, 4}_0 c in DIMACS: 16319 16320 -16321 -129 -16322 0 16319 16320 -16321 -129 16323 0 16319 16320 -16321 -129 -16324 0 c 2+1 --> break c (-b^{43, 3}_2 ∧ b^{43, 3}_1 ∧ -b^{43, 3}_0 ∧ p_129) -> break c in CNF: c b^{43, 3}_2 ∨ -b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ -p_129 ∨ break c in DIMACS: 16319 -16320 16321 -129 1162 0 c 2-1 --> 1 c (-b^{43, 3}_2 ∧ b^{43, 3}_1 ∧ -b^{43, 3}_0 ∧ -p_129) -> (-b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ b^{43, 4}_0) c in CNF: c b^{43, 3}_2 ∨ -b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ p_129 ∨ -b^{43, 4}_2 c b^{43, 3}_2 ∨ -b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ p_129 ∨ -b^{43, 4}_1 c b^{43, 3}_2 ∨ -b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ p_129 ∨ b^{43, 4}_0 c in DIMACS: 16319 -16320 16321 129 -16322 0 16319 -16320 16321 129 -16323 0 16319 -16320 16321 129 16324 0 c 1-1 --> 0 c (-b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ b^{43, 3}_0 ∧ -p_129) -> (-b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ -b^{43, 4}_0) c in CNF: c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ p_129 ∨ -b^{43, 4}_2 c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ p_129 ∨ -b^{43, 4}_1 c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ p_129 ∨ -b^{43, 4}_0 c in DIMACS: 16319 16320 -16321 129 -16322 0 16319 16320 -16321 129 -16323 0 16319 16320 -16321 129 -16324 0 c 0-1 --> -1 c (-b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ -b^{43, 3}_0 ∧ -p_129) -> ( b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ b^{43, 4}_0) c in CNF: c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ p_129 ∨ b^{43, 4}_2 c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ p_129 ∨ -b^{43, 4}_1 c b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ p_129 ∨ b^{43, 4}_0 c in DIMACS: 16319 16320 16321 129 16322 0 16319 16320 16321 129 -16323 0 16319 16320 16321 129 16324 0 c -1-1 --> -2 c ( b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ b^{43, 3}_0 ∧ -p_129) -> ( b^{43, 4}_2 ∧ b^{43, 4}_1 ∧ -b^{43, 4}_0) c in CNF: c -b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ p_129 ∨ b^{43, 4}_2 c -b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ p_129 ∨ b^{43, 4}_1 c -b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ p_129 ∨ -b^{43, 4}_0 c in DIMACS: -16319 16320 -16321 129 16322 0 -16319 16320 -16321 129 16323 0 -16319 16320 -16321 129 -16324 0 c -2-1 --> break c ( b^{43, 3}_2 ∧ b^{43, 3}_1 ∧ -b^{43, 3}_0 ∧ -p_129) -> break c in CNF: c -b^{43, 3}_2 ∨ -b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ p_129 ∨ break c in DIMACS: -16319 -16320 16321 129 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 3}_2 ∧ -b^{43, 3}_1 ∧ -b^{43, 3}_0 ∧ true) c in CNF: c -b^{43, 3}_2 ∨ b^{43, 3}_1 ∨ b^{43, 3}_0 ∨ false c in DIMACS: -16319 16320 16321 0 c 3 does not represent an automaton state. c -(-b^{43, 3}_2 ∧ b^{43, 3}_1 ∧ b^{43, 3}_0 ∧ true) c in CNF: c b^{43, 3}_2 ∨ -b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ false c in DIMACS: 16319 -16320 -16321 0 c -3 does not represent an automaton state. c -( b^{43, 3}_2 ∧ b^{43, 3}_1 ∧ b^{43, 3}_0 ∧ true) c in CNF: c -b^{43, 3}_2 ∨ -b^{43, 3}_1 ∨ -b^{43, 3}_0 ∨ false c in DIMACS: -16319 -16320 -16321 0 c i = 4 c -2+1 --> -1 c ( b^{43, 4}_2 ∧ b^{43, 4}_1 ∧ -b^{43, 4}_0 ∧ p_172) -> ( b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ b^{43, 5}_0) c in CNF: c -b^{43, 4}_2 ∨ -b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ -p_172 ∨ b^{43, 5}_2 c -b^{43, 4}_2 ∨ -b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ -p_172 ∨ -b^{43, 5}_1 c -b^{43, 4}_2 ∨ -b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ -p_172 ∨ b^{43, 5}_0 c in DIMACS: -16322 -16323 16324 -172 16325 0 -16322 -16323 16324 -172 -16326 0 -16322 -16323 16324 -172 16327 0 c -1+1 --> 0 c ( b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ b^{43, 4}_0 ∧ p_172) -> (-b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ -b^{43, 5}_0) c in CNF: c -b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ -p_172 ∨ -b^{43, 5}_2 c -b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ -p_172 ∨ -b^{43, 5}_1 c -b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ -p_172 ∨ -b^{43, 5}_0 c in DIMACS: -16322 16323 -16324 -172 -16325 0 -16322 16323 -16324 -172 -16326 0 -16322 16323 -16324 -172 -16327 0 c 0+1 --> 1 c (-b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ -b^{43, 4}_0 ∧ p_172) -> (-b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ b^{43, 5}_0) c in CNF: c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ -p_172 ∨ -b^{43, 5}_2 c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ -p_172 ∨ -b^{43, 5}_1 c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ -p_172 ∨ b^{43, 5}_0 c in DIMACS: 16322 16323 16324 -172 -16325 0 16322 16323 16324 -172 -16326 0 16322 16323 16324 -172 16327 0 c 1+1 --> 2 c (-b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ b^{43, 4}_0 ∧ p_172) -> (-b^{43, 5}_2 ∧ b^{43, 5}_1 ∧ -b^{43, 5}_0) c in CNF: c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ -p_172 ∨ -b^{43, 5}_2 c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ -p_172 ∨ b^{43, 5}_1 c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ -p_172 ∨ -b^{43, 5}_0 c in DIMACS: 16322 16323 -16324 -172 -16325 0 16322 16323 -16324 -172 16326 0 16322 16323 -16324 -172 -16327 0 c 2+1 --> break c (-b^{43, 4}_2 ∧ b^{43, 4}_1 ∧ -b^{43, 4}_0 ∧ p_172) -> break c in CNF: c b^{43, 4}_2 ∨ -b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ -p_172 ∨ break c in DIMACS: 16322 -16323 16324 -172 1162 0 c 2-1 --> 1 c (-b^{43, 4}_2 ∧ b^{43, 4}_1 ∧ -b^{43, 4}_0 ∧ -p_172) -> (-b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ b^{43, 5}_0) c in CNF: c b^{43, 4}_2 ∨ -b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ p_172 ∨ -b^{43, 5}_2 c b^{43, 4}_2 ∨ -b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ p_172 ∨ -b^{43, 5}_1 c b^{43, 4}_2 ∨ -b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ p_172 ∨ b^{43, 5}_0 c in DIMACS: 16322 -16323 16324 172 -16325 0 16322 -16323 16324 172 -16326 0 16322 -16323 16324 172 16327 0 c 1-1 --> 0 c (-b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ b^{43, 4}_0 ∧ -p_172) -> (-b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ -b^{43, 5}_0) c in CNF: c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ p_172 ∨ -b^{43, 5}_2 c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ p_172 ∨ -b^{43, 5}_1 c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ p_172 ∨ -b^{43, 5}_0 c in DIMACS: 16322 16323 -16324 172 -16325 0 16322 16323 -16324 172 -16326 0 16322 16323 -16324 172 -16327 0 c 0-1 --> -1 c (-b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ -b^{43, 4}_0 ∧ -p_172) -> ( b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ b^{43, 5}_0) c in CNF: c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ p_172 ∨ b^{43, 5}_2 c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ p_172 ∨ -b^{43, 5}_1 c b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ p_172 ∨ b^{43, 5}_0 c in DIMACS: 16322 16323 16324 172 16325 0 16322 16323 16324 172 -16326 0 16322 16323 16324 172 16327 0 c -1-1 --> -2 c ( b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ b^{43, 4}_0 ∧ -p_172) -> ( b^{43, 5}_2 ∧ b^{43, 5}_1 ∧ -b^{43, 5}_0) c in CNF: c -b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ p_172 ∨ b^{43, 5}_2 c -b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ p_172 ∨ b^{43, 5}_1 c -b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ p_172 ∨ -b^{43, 5}_0 c in DIMACS: -16322 16323 -16324 172 16325 0 -16322 16323 -16324 172 16326 0 -16322 16323 -16324 172 -16327 0 c -2-1 --> break c ( b^{43, 4}_2 ∧ b^{43, 4}_1 ∧ -b^{43, 4}_0 ∧ -p_172) -> break c in CNF: c -b^{43, 4}_2 ∨ -b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ p_172 ∨ break c in DIMACS: -16322 -16323 16324 172 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 4}_2 ∧ -b^{43, 4}_1 ∧ -b^{43, 4}_0 ∧ true) c in CNF: c -b^{43, 4}_2 ∨ b^{43, 4}_1 ∨ b^{43, 4}_0 ∨ false c in DIMACS: -16322 16323 16324 0 c 3 does not represent an automaton state. c -(-b^{43, 4}_2 ∧ b^{43, 4}_1 ∧ b^{43, 4}_0 ∧ true) c in CNF: c b^{43, 4}_2 ∨ -b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ false c in DIMACS: 16322 -16323 -16324 0 c -3 does not represent an automaton state. c -( b^{43, 4}_2 ∧ b^{43, 4}_1 ∧ b^{43, 4}_0 ∧ true) c in CNF: c -b^{43, 4}_2 ∨ -b^{43, 4}_1 ∨ -b^{43, 4}_0 ∨ false c in DIMACS: -16322 -16323 -16324 0 c i = 5 c -2+1 --> -1 c ( b^{43, 5}_2 ∧ b^{43, 5}_1 ∧ -b^{43, 5}_0 ∧ p_215) -> ( b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ b^{43, 6}_0) c in CNF: c -b^{43, 5}_2 ∨ -b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ -p_215 ∨ b^{43, 6}_2 c -b^{43, 5}_2 ∨ -b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ -p_215 ∨ -b^{43, 6}_1 c -b^{43, 5}_2 ∨ -b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ -p_215 ∨ b^{43, 6}_0 c in DIMACS: -16325 -16326 16327 -215 16328 0 -16325 -16326 16327 -215 -16329 0 -16325 -16326 16327 -215 16330 0 c -1+1 --> 0 c ( b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ b^{43, 5}_0 ∧ p_215) -> (-b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ -b^{43, 6}_0) c in CNF: c -b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ -p_215 ∨ -b^{43, 6}_2 c -b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ -p_215 ∨ -b^{43, 6}_1 c -b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ -p_215 ∨ -b^{43, 6}_0 c in DIMACS: -16325 16326 -16327 -215 -16328 0 -16325 16326 -16327 -215 -16329 0 -16325 16326 -16327 -215 -16330 0 c 0+1 --> 1 c (-b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ -b^{43, 5}_0 ∧ p_215) -> (-b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ b^{43, 6}_0) c in CNF: c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ -p_215 ∨ -b^{43, 6}_2 c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ -p_215 ∨ -b^{43, 6}_1 c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ -p_215 ∨ b^{43, 6}_0 c in DIMACS: 16325 16326 16327 -215 -16328 0 16325 16326 16327 -215 -16329 0 16325 16326 16327 -215 16330 0 c 1+1 --> 2 c (-b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ b^{43, 5}_0 ∧ p_215) -> (-b^{43, 6}_2 ∧ b^{43, 6}_1 ∧ -b^{43, 6}_0) c in CNF: c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ -p_215 ∨ -b^{43, 6}_2 c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ -p_215 ∨ b^{43, 6}_1 c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ -p_215 ∨ -b^{43, 6}_0 c in DIMACS: 16325 16326 -16327 -215 -16328 0 16325 16326 -16327 -215 16329 0 16325 16326 -16327 -215 -16330 0 c 2+1 --> break c (-b^{43, 5}_2 ∧ b^{43, 5}_1 ∧ -b^{43, 5}_0 ∧ p_215) -> break c in CNF: c b^{43, 5}_2 ∨ -b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ -p_215 ∨ break c in DIMACS: 16325 -16326 16327 -215 1162 0 c 2-1 --> 1 c (-b^{43, 5}_2 ∧ b^{43, 5}_1 ∧ -b^{43, 5}_0 ∧ -p_215) -> (-b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ b^{43, 6}_0) c in CNF: c b^{43, 5}_2 ∨ -b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ p_215 ∨ -b^{43, 6}_2 c b^{43, 5}_2 ∨ -b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ p_215 ∨ -b^{43, 6}_1 c b^{43, 5}_2 ∨ -b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ p_215 ∨ b^{43, 6}_0 c in DIMACS: 16325 -16326 16327 215 -16328 0 16325 -16326 16327 215 -16329 0 16325 -16326 16327 215 16330 0 c 1-1 --> 0 c (-b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ b^{43, 5}_0 ∧ -p_215) -> (-b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ -b^{43, 6}_0) c in CNF: c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ p_215 ∨ -b^{43, 6}_2 c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ p_215 ∨ -b^{43, 6}_1 c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ p_215 ∨ -b^{43, 6}_0 c in DIMACS: 16325 16326 -16327 215 -16328 0 16325 16326 -16327 215 -16329 0 16325 16326 -16327 215 -16330 0 c 0-1 --> -1 c (-b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ -b^{43, 5}_0 ∧ -p_215) -> ( b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ b^{43, 6}_0) c in CNF: c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ p_215 ∨ b^{43, 6}_2 c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ p_215 ∨ -b^{43, 6}_1 c b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ p_215 ∨ b^{43, 6}_0 c in DIMACS: 16325 16326 16327 215 16328 0 16325 16326 16327 215 -16329 0 16325 16326 16327 215 16330 0 c -1-1 --> -2 c ( b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ b^{43, 5}_0 ∧ -p_215) -> ( b^{43, 6}_2 ∧ b^{43, 6}_1 ∧ -b^{43, 6}_0) c in CNF: c -b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ p_215 ∨ b^{43, 6}_2 c -b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ p_215 ∨ b^{43, 6}_1 c -b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ p_215 ∨ -b^{43, 6}_0 c in DIMACS: -16325 16326 -16327 215 16328 0 -16325 16326 -16327 215 16329 0 -16325 16326 -16327 215 -16330 0 c -2-1 --> break c ( b^{43, 5}_2 ∧ b^{43, 5}_1 ∧ -b^{43, 5}_0 ∧ -p_215) -> break c in CNF: c -b^{43, 5}_2 ∨ -b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ p_215 ∨ break c in DIMACS: -16325 -16326 16327 215 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 5}_2 ∧ -b^{43, 5}_1 ∧ -b^{43, 5}_0 ∧ true) c in CNF: c -b^{43, 5}_2 ∨ b^{43, 5}_1 ∨ b^{43, 5}_0 ∨ false c in DIMACS: -16325 16326 16327 0 c 3 does not represent an automaton state. c -(-b^{43, 5}_2 ∧ b^{43, 5}_1 ∧ b^{43, 5}_0 ∧ true) c in CNF: c b^{43, 5}_2 ∨ -b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ false c in DIMACS: 16325 -16326 -16327 0 c -3 does not represent an automaton state. c -( b^{43, 5}_2 ∧ b^{43, 5}_1 ∧ b^{43, 5}_0 ∧ true) c in CNF: c -b^{43, 5}_2 ∨ -b^{43, 5}_1 ∨ -b^{43, 5}_0 ∨ false c in DIMACS: -16325 -16326 -16327 0 c i = 6 c -2+1 --> -1 c ( b^{43, 6}_2 ∧ b^{43, 6}_1 ∧ -b^{43, 6}_0 ∧ p_258) -> ( b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ b^{43, 7}_0) c in CNF: c -b^{43, 6}_2 ∨ -b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ -p_258 ∨ b^{43, 7}_2 c -b^{43, 6}_2 ∨ -b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ -p_258 ∨ -b^{43, 7}_1 c -b^{43, 6}_2 ∨ -b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ -p_258 ∨ b^{43, 7}_0 c in DIMACS: -16328 -16329 16330 -258 16331 0 -16328 -16329 16330 -258 -16332 0 -16328 -16329 16330 -258 16333 0 c -1+1 --> 0 c ( b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ b^{43, 6}_0 ∧ p_258) -> (-b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ -b^{43, 7}_0) c in CNF: c -b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ -p_258 ∨ -b^{43, 7}_2 c -b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ -p_258 ∨ -b^{43, 7}_1 c -b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ -p_258 ∨ -b^{43, 7}_0 c in DIMACS: -16328 16329 -16330 -258 -16331 0 -16328 16329 -16330 -258 -16332 0 -16328 16329 -16330 -258 -16333 0 c 0+1 --> 1 c (-b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ -b^{43, 6}_0 ∧ p_258) -> (-b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ b^{43, 7}_0) c in CNF: c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ -p_258 ∨ -b^{43, 7}_2 c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ -p_258 ∨ -b^{43, 7}_1 c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ -p_258 ∨ b^{43, 7}_0 c in DIMACS: 16328 16329 16330 -258 -16331 0 16328 16329 16330 -258 -16332 0 16328 16329 16330 -258 16333 0 c 1+1 --> 2 c (-b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ b^{43, 6}_0 ∧ p_258) -> (-b^{43, 7}_2 ∧ b^{43, 7}_1 ∧ -b^{43, 7}_0) c in CNF: c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ -p_258 ∨ -b^{43, 7}_2 c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ -p_258 ∨ b^{43, 7}_1 c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ -p_258 ∨ -b^{43, 7}_0 c in DIMACS: 16328 16329 -16330 -258 -16331 0 16328 16329 -16330 -258 16332 0 16328 16329 -16330 -258 -16333 0 c 2+1 --> break c (-b^{43, 6}_2 ∧ b^{43, 6}_1 ∧ -b^{43, 6}_0 ∧ p_258) -> break c in CNF: c b^{43, 6}_2 ∨ -b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ -p_258 ∨ break c in DIMACS: 16328 -16329 16330 -258 1162 0 c 2-1 --> 1 c (-b^{43, 6}_2 ∧ b^{43, 6}_1 ∧ -b^{43, 6}_0 ∧ -p_258) -> (-b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ b^{43, 7}_0) c in CNF: c b^{43, 6}_2 ∨ -b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ p_258 ∨ -b^{43, 7}_2 c b^{43, 6}_2 ∨ -b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ p_258 ∨ -b^{43, 7}_1 c b^{43, 6}_2 ∨ -b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ p_258 ∨ b^{43, 7}_0 c in DIMACS: 16328 -16329 16330 258 -16331 0 16328 -16329 16330 258 -16332 0 16328 -16329 16330 258 16333 0 c 1-1 --> 0 c (-b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ b^{43, 6}_0 ∧ -p_258) -> (-b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ -b^{43, 7}_0) c in CNF: c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ p_258 ∨ -b^{43, 7}_2 c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ p_258 ∨ -b^{43, 7}_1 c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ p_258 ∨ -b^{43, 7}_0 c in DIMACS: 16328 16329 -16330 258 -16331 0 16328 16329 -16330 258 -16332 0 16328 16329 -16330 258 -16333 0 c 0-1 --> -1 c (-b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ -b^{43, 6}_0 ∧ -p_258) -> ( b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ b^{43, 7}_0) c in CNF: c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ p_258 ∨ b^{43, 7}_2 c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ p_258 ∨ -b^{43, 7}_1 c b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ p_258 ∨ b^{43, 7}_0 c in DIMACS: 16328 16329 16330 258 16331 0 16328 16329 16330 258 -16332 0 16328 16329 16330 258 16333 0 c -1-1 --> -2 c ( b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ b^{43, 6}_0 ∧ -p_258) -> ( b^{43, 7}_2 ∧ b^{43, 7}_1 ∧ -b^{43, 7}_0) c in CNF: c -b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ p_258 ∨ b^{43, 7}_2 c -b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ p_258 ∨ b^{43, 7}_1 c -b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ p_258 ∨ -b^{43, 7}_0 c in DIMACS: -16328 16329 -16330 258 16331 0 -16328 16329 -16330 258 16332 0 -16328 16329 -16330 258 -16333 0 c -2-1 --> break c ( b^{43, 6}_2 ∧ b^{43, 6}_1 ∧ -b^{43, 6}_0 ∧ -p_258) -> break c in CNF: c -b^{43, 6}_2 ∨ -b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ p_258 ∨ break c in DIMACS: -16328 -16329 16330 258 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 6}_2 ∧ -b^{43, 6}_1 ∧ -b^{43, 6}_0 ∧ true) c in CNF: c -b^{43, 6}_2 ∨ b^{43, 6}_1 ∨ b^{43, 6}_0 ∨ false c in DIMACS: -16328 16329 16330 0 c 3 does not represent an automaton state. c -(-b^{43, 6}_2 ∧ b^{43, 6}_1 ∧ b^{43, 6}_0 ∧ true) c in CNF: c b^{43, 6}_2 ∨ -b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ false c in DIMACS: 16328 -16329 -16330 0 c -3 does not represent an automaton state. c -( b^{43, 6}_2 ∧ b^{43, 6}_1 ∧ b^{43, 6}_0 ∧ true) c in CNF: c -b^{43, 6}_2 ∨ -b^{43, 6}_1 ∨ -b^{43, 6}_0 ∨ false c in DIMACS: -16328 -16329 -16330 0 c i = 7 c -2+1 --> -1 c ( b^{43, 7}_2 ∧ b^{43, 7}_1 ∧ -b^{43, 7}_0 ∧ p_301) -> ( b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ b^{43, 8}_0) c in CNF: c -b^{43, 7}_2 ∨ -b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ -p_301 ∨ b^{43, 8}_2 c -b^{43, 7}_2 ∨ -b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ -p_301 ∨ -b^{43, 8}_1 c -b^{43, 7}_2 ∨ -b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ -p_301 ∨ b^{43, 8}_0 c in DIMACS: -16331 -16332 16333 -301 16334 0 -16331 -16332 16333 -301 -16335 0 -16331 -16332 16333 -301 16336 0 c -1+1 --> 0 c ( b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ b^{43, 7}_0 ∧ p_301) -> (-b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ -b^{43, 8}_0) c in CNF: c -b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ -p_301 ∨ -b^{43, 8}_2 c -b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ -p_301 ∨ -b^{43, 8}_1 c -b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ -p_301 ∨ -b^{43, 8}_0 c in DIMACS: -16331 16332 -16333 -301 -16334 0 -16331 16332 -16333 -301 -16335 0 -16331 16332 -16333 -301 -16336 0 c 0+1 --> 1 c (-b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ -b^{43, 7}_0 ∧ p_301) -> (-b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ b^{43, 8}_0) c in CNF: c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ -p_301 ∨ -b^{43, 8}_2 c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ -p_301 ∨ -b^{43, 8}_1 c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ -p_301 ∨ b^{43, 8}_0 c in DIMACS: 16331 16332 16333 -301 -16334 0 16331 16332 16333 -301 -16335 0 16331 16332 16333 -301 16336 0 c 1+1 --> 2 c (-b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ b^{43, 7}_0 ∧ p_301) -> (-b^{43, 8}_2 ∧ b^{43, 8}_1 ∧ -b^{43, 8}_0) c in CNF: c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ -p_301 ∨ -b^{43, 8}_2 c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ -p_301 ∨ b^{43, 8}_1 c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ -p_301 ∨ -b^{43, 8}_0 c in DIMACS: 16331 16332 -16333 -301 -16334 0 16331 16332 -16333 -301 16335 0 16331 16332 -16333 -301 -16336 0 c 2+1 --> break c (-b^{43, 7}_2 ∧ b^{43, 7}_1 ∧ -b^{43, 7}_0 ∧ p_301) -> break c in CNF: c b^{43, 7}_2 ∨ -b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ -p_301 ∨ break c in DIMACS: 16331 -16332 16333 -301 1162 0 c 2-1 --> 1 c (-b^{43, 7}_2 ∧ b^{43, 7}_1 ∧ -b^{43, 7}_0 ∧ -p_301) -> (-b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ b^{43, 8}_0) c in CNF: c b^{43, 7}_2 ∨ -b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ p_301 ∨ -b^{43, 8}_2 c b^{43, 7}_2 ∨ -b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ p_301 ∨ -b^{43, 8}_1 c b^{43, 7}_2 ∨ -b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ p_301 ∨ b^{43, 8}_0 c in DIMACS: 16331 -16332 16333 301 -16334 0 16331 -16332 16333 301 -16335 0 16331 -16332 16333 301 16336 0 c 1-1 --> 0 c (-b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ b^{43, 7}_0 ∧ -p_301) -> (-b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ -b^{43, 8}_0) c in CNF: c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ p_301 ∨ -b^{43, 8}_2 c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ p_301 ∨ -b^{43, 8}_1 c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ p_301 ∨ -b^{43, 8}_0 c in DIMACS: 16331 16332 -16333 301 -16334 0 16331 16332 -16333 301 -16335 0 16331 16332 -16333 301 -16336 0 c 0-1 --> -1 c (-b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ -b^{43, 7}_0 ∧ -p_301) -> ( b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ b^{43, 8}_0) c in CNF: c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ p_301 ∨ b^{43, 8}_2 c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ p_301 ∨ -b^{43, 8}_1 c b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ p_301 ∨ b^{43, 8}_0 c in DIMACS: 16331 16332 16333 301 16334 0 16331 16332 16333 301 -16335 0 16331 16332 16333 301 16336 0 c -1-1 --> -2 c ( b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ b^{43, 7}_0 ∧ -p_301) -> ( b^{43, 8}_2 ∧ b^{43, 8}_1 ∧ -b^{43, 8}_0) c in CNF: c -b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ p_301 ∨ b^{43, 8}_2 c -b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ p_301 ∨ b^{43, 8}_1 c -b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ p_301 ∨ -b^{43, 8}_0 c in DIMACS: -16331 16332 -16333 301 16334 0 -16331 16332 -16333 301 16335 0 -16331 16332 -16333 301 -16336 0 c -2-1 --> break c ( b^{43, 7}_2 ∧ b^{43, 7}_1 ∧ -b^{43, 7}_0 ∧ -p_301) -> break c in CNF: c -b^{43, 7}_2 ∨ -b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ p_301 ∨ break c in DIMACS: -16331 -16332 16333 301 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 7}_2 ∧ -b^{43, 7}_1 ∧ -b^{43, 7}_0 ∧ true) c in CNF: c -b^{43, 7}_2 ∨ b^{43, 7}_1 ∨ b^{43, 7}_0 ∨ false c in DIMACS: -16331 16332 16333 0 c 3 does not represent an automaton state. c -(-b^{43, 7}_2 ∧ b^{43, 7}_1 ∧ b^{43, 7}_0 ∧ true) c in CNF: c b^{43, 7}_2 ∨ -b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ false c in DIMACS: 16331 -16332 -16333 0 c -3 does not represent an automaton state. c -( b^{43, 7}_2 ∧ b^{43, 7}_1 ∧ b^{43, 7}_0 ∧ true) c in CNF: c -b^{43, 7}_2 ∨ -b^{43, 7}_1 ∨ -b^{43, 7}_0 ∨ false c in DIMACS: -16331 -16332 -16333 0 c i = 8 c -2+1 --> -1 c ( b^{43, 8}_2 ∧ b^{43, 8}_1 ∧ -b^{43, 8}_0 ∧ p_344) -> ( b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ b^{43, 9}_0) c in CNF: c -b^{43, 8}_2 ∨ -b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ -p_344 ∨ b^{43, 9}_2 c -b^{43, 8}_2 ∨ -b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ -p_344 ∨ -b^{43, 9}_1 c -b^{43, 8}_2 ∨ -b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ -p_344 ∨ b^{43, 9}_0 c in DIMACS: -16334 -16335 16336 -344 16337 0 -16334 -16335 16336 -344 -16338 0 -16334 -16335 16336 -344 16339 0 c -1+1 --> 0 c ( b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ b^{43, 8}_0 ∧ p_344) -> (-b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ -b^{43, 9}_0) c in CNF: c -b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ -p_344 ∨ -b^{43, 9}_2 c -b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ -p_344 ∨ -b^{43, 9}_1 c -b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ -p_344 ∨ -b^{43, 9}_0 c in DIMACS: -16334 16335 -16336 -344 -16337 0 -16334 16335 -16336 -344 -16338 0 -16334 16335 -16336 -344 -16339 0 c 0+1 --> 1 c (-b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ -b^{43, 8}_0 ∧ p_344) -> (-b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ b^{43, 9}_0) c in CNF: c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ -p_344 ∨ -b^{43, 9}_2 c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ -p_344 ∨ -b^{43, 9}_1 c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ -p_344 ∨ b^{43, 9}_0 c in DIMACS: 16334 16335 16336 -344 -16337 0 16334 16335 16336 -344 -16338 0 16334 16335 16336 -344 16339 0 c 1+1 --> 2 c (-b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ b^{43, 8}_0 ∧ p_344) -> (-b^{43, 9}_2 ∧ b^{43, 9}_1 ∧ -b^{43, 9}_0) c in CNF: c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ -p_344 ∨ -b^{43, 9}_2 c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ -p_344 ∨ b^{43, 9}_1 c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ -p_344 ∨ -b^{43, 9}_0 c in DIMACS: 16334 16335 -16336 -344 -16337 0 16334 16335 -16336 -344 16338 0 16334 16335 -16336 -344 -16339 0 c 2+1 --> break c (-b^{43, 8}_2 ∧ b^{43, 8}_1 ∧ -b^{43, 8}_0 ∧ p_344) -> break c in CNF: c b^{43, 8}_2 ∨ -b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ -p_344 ∨ break c in DIMACS: 16334 -16335 16336 -344 1162 0 c 2-1 --> 1 c (-b^{43, 8}_2 ∧ b^{43, 8}_1 ∧ -b^{43, 8}_0 ∧ -p_344) -> (-b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ b^{43, 9}_0) c in CNF: c b^{43, 8}_2 ∨ -b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ p_344 ∨ -b^{43, 9}_2 c b^{43, 8}_2 ∨ -b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ p_344 ∨ -b^{43, 9}_1 c b^{43, 8}_2 ∨ -b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ p_344 ∨ b^{43, 9}_0 c in DIMACS: 16334 -16335 16336 344 -16337 0 16334 -16335 16336 344 -16338 0 16334 -16335 16336 344 16339 0 c 1-1 --> 0 c (-b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ b^{43, 8}_0 ∧ -p_344) -> (-b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ -b^{43, 9}_0) c in CNF: c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ p_344 ∨ -b^{43, 9}_2 c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ p_344 ∨ -b^{43, 9}_1 c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ p_344 ∨ -b^{43, 9}_0 c in DIMACS: 16334 16335 -16336 344 -16337 0 16334 16335 -16336 344 -16338 0 16334 16335 -16336 344 -16339 0 c 0-1 --> -1 c (-b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ -b^{43, 8}_0 ∧ -p_344) -> ( b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ b^{43, 9}_0) c in CNF: c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ p_344 ∨ b^{43, 9}_2 c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ p_344 ∨ -b^{43, 9}_1 c b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ p_344 ∨ b^{43, 9}_0 c in DIMACS: 16334 16335 16336 344 16337 0 16334 16335 16336 344 -16338 0 16334 16335 16336 344 16339 0 c -1-1 --> -2 c ( b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ b^{43, 8}_0 ∧ -p_344) -> ( b^{43, 9}_2 ∧ b^{43, 9}_1 ∧ -b^{43, 9}_0) c in CNF: c -b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ p_344 ∨ b^{43, 9}_2 c -b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ p_344 ∨ b^{43, 9}_1 c -b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ p_344 ∨ -b^{43, 9}_0 c in DIMACS: -16334 16335 -16336 344 16337 0 -16334 16335 -16336 344 16338 0 -16334 16335 -16336 344 -16339 0 c -2-1 --> break c ( b^{43, 8}_2 ∧ b^{43, 8}_1 ∧ -b^{43, 8}_0 ∧ -p_344) -> break c in CNF: c -b^{43, 8}_2 ∨ -b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ p_344 ∨ break c in DIMACS: -16334 -16335 16336 344 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 8}_2 ∧ -b^{43, 8}_1 ∧ -b^{43, 8}_0 ∧ true) c in CNF: c -b^{43, 8}_2 ∨ b^{43, 8}_1 ∨ b^{43, 8}_0 ∨ false c in DIMACS: -16334 16335 16336 0 c 3 does not represent an automaton state. c -(-b^{43, 8}_2 ∧ b^{43, 8}_1 ∧ b^{43, 8}_0 ∧ true) c in CNF: c b^{43, 8}_2 ∨ -b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ false c in DIMACS: 16334 -16335 -16336 0 c -3 does not represent an automaton state. c -( b^{43, 8}_2 ∧ b^{43, 8}_1 ∧ b^{43, 8}_0 ∧ true) c in CNF: c -b^{43, 8}_2 ∨ -b^{43, 8}_1 ∨ -b^{43, 8}_0 ∨ false c in DIMACS: -16334 -16335 -16336 0 c i = 9 c -2+1 --> -1 c ( b^{43, 9}_2 ∧ b^{43, 9}_1 ∧ -b^{43, 9}_0 ∧ p_387) -> ( b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ b^{43, 10}_0) c in CNF: c -b^{43, 9}_2 ∨ -b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ -p_387 ∨ b^{43, 10}_2 c -b^{43, 9}_2 ∨ -b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ -p_387 ∨ -b^{43, 10}_1 c -b^{43, 9}_2 ∨ -b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ -p_387 ∨ b^{43, 10}_0 c in DIMACS: -16337 -16338 16339 -387 16340 0 -16337 -16338 16339 -387 -16341 0 -16337 -16338 16339 -387 16342 0 c -1+1 --> 0 c ( b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ b^{43, 9}_0 ∧ p_387) -> (-b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ -b^{43, 10}_0) c in CNF: c -b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ -p_387 ∨ -b^{43, 10}_2 c -b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ -p_387 ∨ -b^{43, 10}_1 c -b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ -p_387 ∨ -b^{43, 10}_0 c in DIMACS: -16337 16338 -16339 -387 -16340 0 -16337 16338 -16339 -387 -16341 0 -16337 16338 -16339 -387 -16342 0 c 0+1 --> 1 c (-b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ -b^{43, 9}_0 ∧ p_387) -> (-b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ b^{43, 10}_0) c in CNF: c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ -p_387 ∨ -b^{43, 10}_2 c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ -p_387 ∨ -b^{43, 10}_1 c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ -p_387 ∨ b^{43, 10}_0 c in DIMACS: 16337 16338 16339 -387 -16340 0 16337 16338 16339 -387 -16341 0 16337 16338 16339 -387 16342 0 c 1+1 --> 2 c (-b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ b^{43, 9}_0 ∧ p_387) -> (-b^{43, 10}_2 ∧ b^{43, 10}_1 ∧ -b^{43, 10}_0) c in CNF: c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ -p_387 ∨ -b^{43, 10}_2 c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ -p_387 ∨ b^{43, 10}_1 c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ -p_387 ∨ -b^{43, 10}_0 c in DIMACS: 16337 16338 -16339 -387 -16340 0 16337 16338 -16339 -387 16341 0 16337 16338 -16339 -387 -16342 0 c 2+1 --> break c (-b^{43, 9}_2 ∧ b^{43, 9}_1 ∧ -b^{43, 9}_0 ∧ p_387) -> break c in CNF: c b^{43, 9}_2 ∨ -b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ -p_387 ∨ break c in DIMACS: 16337 -16338 16339 -387 1162 0 c 2-1 --> 1 c (-b^{43, 9}_2 ∧ b^{43, 9}_1 ∧ -b^{43, 9}_0 ∧ -p_387) -> (-b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ b^{43, 10}_0) c in CNF: c b^{43, 9}_2 ∨ -b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ p_387 ∨ -b^{43, 10}_2 c b^{43, 9}_2 ∨ -b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ p_387 ∨ -b^{43, 10}_1 c b^{43, 9}_2 ∨ -b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ p_387 ∨ b^{43, 10}_0 c in DIMACS: 16337 -16338 16339 387 -16340 0 16337 -16338 16339 387 -16341 0 16337 -16338 16339 387 16342 0 c 1-1 --> 0 c (-b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ b^{43, 9}_0 ∧ -p_387) -> (-b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ -b^{43, 10}_0) c in CNF: c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ p_387 ∨ -b^{43, 10}_2 c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ p_387 ∨ -b^{43, 10}_1 c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ p_387 ∨ -b^{43, 10}_0 c in DIMACS: 16337 16338 -16339 387 -16340 0 16337 16338 -16339 387 -16341 0 16337 16338 -16339 387 -16342 0 c 0-1 --> -1 c (-b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ -b^{43, 9}_0 ∧ -p_387) -> ( b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ b^{43, 10}_0) c in CNF: c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ p_387 ∨ b^{43, 10}_2 c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ p_387 ∨ -b^{43, 10}_1 c b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ p_387 ∨ b^{43, 10}_0 c in DIMACS: 16337 16338 16339 387 16340 0 16337 16338 16339 387 -16341 0 16337 16338 16339 387 16342 0 c -1-1 --> -2 c ( b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ b^{43, 9}_0 ∧ -p_387) -> ( b^{43, 10}_2 ∧ b^{43, 10}_1 ∧ -b^{43, 10}_0) c in CNF: c -b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ p_387 ∨ b^{43, 10}_2 c -b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ p_387 ∨ b^{43, 10}_1 c -b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ p_387 ∨ -b^{43, 10}_0 c in DIMACS: -16337 16338 -16339 387 16340 0 -16337 16338 -16339 387 16341 0 -16337 16338 -16339 387 -16342 0 c -2-1 --> break c ( b^{43, 9}_2 ∧ b^{43, 9}_1 ∧ -b^{43, 9}_0 ∧ -p_387) -> break c in CNF: c -b^{43, 9}_2 ∨ -b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ p_387 ∨ break c in DIMACS: -16337 -16338 16339 387 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 9}_2 ∧ -b^{43, 9}_1 ∧ -b^{43, 9}_0 ∧ true) c in CNF: c -b^{43, 9}_2 ∨ b^{43, 9}_1 ∨ b^{43, 9}_0 ∨ false c in DIMACS: -16337 16338 16339 0 c 3 does not represent an automaton state. c -(-b^{43, 9}_2 ∧ b^{43, 9}_1 ∧ b^{43, 9}_0 ∧ true) c in CNF: c b^{43, 9}_2 ∨ -b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ false c in DIMACS: 16337 -16338 -16339 0 c -3 does not represent an automaton state. c -( b^{43, 9}_2 ∧ b^{43, 9}_1 ∧ b^{43, 9}_0 ∧ true) c in CNF: c -b^{43, 9}_2 ∨ -b^{43, 9}_1 ∨ -b^{43, 9}_0 ∨ false c in DIMACS: -16337 -16338 -16339 0 c i = 10 c -2+1 --> -1 c ( b^{43, 10}_2 ∧ b^{43, 10}_1 ∧ -b^{43, 10}_0 ∧ p_430) -> ( b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ b^{43, 11}_0) c in CNF: c -b^{43, 10}_2 ∨ -b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ -p_430 ∨ b^{43, 11}_2 c -b^{43, 10}_2 ∨ -b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ -p_430 ∨ -b^{43, 11}_1 c -b^{43, 10}_2 ∨ -b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ -p_430 ∨ b^{43, 11}_0 c in DIMACS: -16340 -16341 16342 -430 16343 0 -16340 -16341 16342 -430 -16344 0 -16340 -16341 16342 -430 16345 0 c -1+1 --> 0 c ( b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ b^{43, 10}_0 ∧ p_430) -> (-b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ -b^{43, 11}_0) c in CNF: c -b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ -p_430 ∨ -b^{43, 11}_2 c -b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ -p_430 ∨ -b^{43, 11}_1 c -b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ -p_430 ∨ -b^{43, 11}_0 c in DIMACS: -16340 16341 -16342 -430 -16343 0 -16340 16341 -16342 -430 -16344 0 -16340 16341 -16342 -430 -16345 0 c 0+1 --> 1 c (-b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ -b^{43, 10}_0 ∧ p_430) -> (-b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ b^{43, 11}_0) c in CNF: c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ -p_430 ∨ -b^{43, 11}_2 c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ -p_430 ∨ -b^{43, 11}_1 c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ -p_430 ∨ b^{43, 11}_0 c in DIMACS: 16340 16341 16342 -430 -16343 0 16340 16341 16342 -430 -16344 0 16340 16341 16342 -430 16345 0 c 1+1 --> 2 c (-b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ b^{43, 10}_0 ∧ p_430) -> (-b^{43, 11}_2 ∧ b^{43, 11}_1 ∧ -b^{43, 11}_0) c in CNF: c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ -p_430 ∨ -b^{43, 11}_2 c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ -p_430 ∨ b^{43, 11}_1 c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ -p_430 ∨ -b^{43, 11}_0 c in DIMACS: 16340 16341 -16342 -430 -16343 0 16340 16341 -16342 -430 16344 0 16340 16341 -16342 -430 -16345 0 c 2+1 --> break c (-b^{43, 10}_2 ∧ b^{43, 10}_1 ∧ -b^{43, 10}_0 ∧ p_430) -> break c in CNF: c b^{43, 10}_2 ∨ -b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ -p_430 ∨ break c in DIMACS: 16340 -16341 16342 -430 1162 0 c 2-1 --> 1 c (-b^{43, 10}_2 ∧ b^{43, 10}_1 ∧ -b^{43, 10}_0 ∧ -p_430) -> (-b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ b^{43, 11}_0) c in CNF: c b^{43, 10}_2 ∨ -b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ p_430 ∨ -b^{43, 11}_2 c b^{43, 10}_2 ∨ -b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ p_430 ∨ -b^{43, 11}_1 c b^{43, 10}_2 ∨ -b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ p_430 ∨ b^{43, 11}_0 c in DIMACS: 16340 -16341 16342 430 -16343 0 16340 -16341 16342 430 -16344 0 16340 -16341 16342 430 16345 0 c 1-1 --> 0 c (-b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ b^{43, 10}_0 ∧ -p_430) -> (-b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ -b^{43, 11}_0) c in CNF: c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ p_430 ∨ -b^{43, 11}_2 c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ p_430 ∨ -b^{43, 11}_1 c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ p_430 ∨ -b^{43, 11}_0 c in DIMACS: 16340 16341 -16342 430 -16343 0 16340 16341 -16342 430 -16344 0 16340 16341 -16342 430 -16345 0 c 0-1 --> -1 c (-b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ -b^{43, 10}_0 ∧ -p_430) -> ( b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ b^{43, 11}_0) c in CNF: c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ p_430 ∨ b^{43, 11}_2 c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ p_430 ∨ -b^{43, 11}_1 c b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ p_430 ∨ b^{43, 11}_0 c in DIMACS: 16340 16341 16342 430 16343 0 16340 16341 16342 430 -16344 0 16340 16341 16342 430 16345 0 c -1-1 --> -2 c ( b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ b^{43, 10}_0 ∧ -p_430) -> ( b^{43, 11}_2 ∧ b^{43, 11}_1 ∧ -b^{43, 11}_0) c in CNF: c -b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ p_430 ∨ b^{43, 11}_2 c -b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ p_430 ∨ b^{43, 11}_1 c -b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ p_430 ∨ -b^{43, 11}_0 c in DIMACS: -16340 16341 -16342 430 16343 0 -16340 16341 -16342 430 16344 0 -16340 16341 -16342 430 -16345 0 c -2-1 --> break c ( b^{43, 10}_2 ∧ b^{43, 10}_1 ∧ -b^{43, 10}_0 ∧ -p_430) -> break c in CNF: c -b^{43, 10}_2 ∨ -b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ p_430 ∨ break c in DIMACS: -16340 -16341 16342 430 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 10}_2 ∧ -b^{43, 10}_1 ∧ -b^{43, 10}_0 ∧ true) c in CNF: c -b^{43, 10}_2 ∨ b^{43, 10}_1 ∨ b^{43, 10}_0 ∨ false c in DIMACS: -16340 16341 16342 0 c 3 does not represent an automaton state. c -(-b^{43, 10}_2 ∧ b^{43, 10}_1 ∧ b^{43, 10}_0 ∧ true) c in CNF: c b^{43, 10}_2 ∨ -b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ false c in DIMACS: 16340 -16341 -16342 0 c -3 does not represent an automaton state. c -( b^{43, 10}_2 ∧ b^{43, 10}_1 ∧ b^{43, 10}_0 ∧ true) c in CNF: c -b^{43, 10}_2 ∨ -b^{43, 10}_1 ∨ -b^{43, 10}_0 ∨ false c in DIMACS: -16340 -16341 -16342 0 c i = 11 c -2+1 --> -1 c ( b^{43, 11}_2 ∧ b^{43, 11}_1 ∧ -b^{43, 11}_0 ∧ p_473) -> ( b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ b^{43, 12}_0) c in CNF: c -b^{43, 11}_2 ∨ -b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ -p_473 ∨ b^{43, 12}_2 c -b^{43, 11}_2 ∨ -b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ -p_473 ∨ -b^{43, 12}_1 c -b^{43, 11}_2 ∨ -b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ -p_473 ∨ b^{43, 12}_0 c in DIMACS: -16343 -16344 16345 -473 16346 0 -16343 -16344 16345 -473 -16347 0 -16343 -16344 16345 -473 16348 0 c -1+1 --> 0 c ( b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ b^{43, 11}_0 ∧ p_473) -> (-b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ -b^{43, 12}_0) c in CNF: c -b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ -p_473 ∨ -b^{43, 12}_2 c -b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ -p_473 ∨ -b^{43, 12}_1 c -b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ -p_473 ∨ -b^{43, 12}_0 c in DIMACS: -16343 16344 -16345 -473 -16346 0 -16343 16344 -16345 -473 -16347 0 -16343 16344 -16345 -473 -16348 0 c 0+1 --> 1 c (-b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ -b^{43, 11}_0 ∧ p_473) -> (-b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ b^{43, 12}_0) c in CNF: c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ -p_473 ∨ -b^{43, 12}_2 c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ -p_473 ∨ -b^{43, 12}_1 c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ -p_473 ∨ b^{43, 12}_0 c in DIMACS: 16343 16344 16345 -473 -16346 0 16343 16344 16345 -473 -16347 0 16343 16344 16345 -473 16348 0 c 1+1 --> 2 c (-b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ b^{43, 11}_0 ∧ p_473) -> (-b^{43, 12}_2 ∧ b^{43, 12}_1 ∧ -b^{43, 12}_0) c in CNF: c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ -p_473 ∨ -b^{43, 12}_2 c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ -p_473 ∨ b^{43, 12}_1 c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ -p_473 ∨ -b^{43, 12}_0 c in DIMACS: 16343 16344 -16345 -473 -16346 0 16343 16344 -16345 -473 16347 0 16343 16344 -16345 -473 -16348 0 c 2+1 --> break c (-b^{43, 11}_2 ∧ b^{43, 11}_1 ∧ -b^{43, 11}_0 ∧ p_473) -> break c in CNF: c b^{43, 11}_2 ∨ -b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ -p_473 ∨ break c in DIMACS: 16343 -16344 16345 -473 1162 0 c 2-1 --> 1 c (-b^{43, 11}_2 ∧ b^{43, 11}_1 ∧ -b^{43, 11}_0 ∧ -p_473) -> (-b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ b^{43, 12}_0) c in CNF: c b^{43, 11}_2 ∨ -b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ p_473 ∨ -b^{43, 12}_2 c b^{43, 11}_2 ∨ -b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ p_473 ∨ -b^{43, 12}_1 c b^{43, 11}_2 ∨ -b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ p_473 ∨ b^{43, 12}_0 c in DIMACS: 16343 -16344 16345 473 -16346 0 16343 -16344 16345 473 -16347 0 16343 -16344 16345 473 16348 0 c 1-1 --> 0 c (-b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ b^{43, 11}_0 ∧ -p_473) -> (-b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ -b^{43, 12}_0) c in CNF: c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ p_473 ∨ -b^{43, 12}_2 c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ p_473 ∨ -b^{43, 12}_1 c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ p_473 ∨ -b^{43, 12}_0 c in DIMACS: 16343 16344 -16345 473 -16346 0 16343 16344 -16345 473 -16347 0 16343 16344 -16345 473 -16348 0 c 0-1 --> -1 c (-b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ -b^{43, 11}_0 ∧ -p_473) -> ( b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ b^{43, 12}_0) c in CNF: c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ p_473 ∨ b^{43, 12}_2 c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ p_473 ∨ -b^{43, 12}_1 c b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ p_473 ∨ b^{43, 12}_0 c in DIMACS: 16343 16344 16345 473 16346 0 16343 16344 16345 473 -16347 0 16343 16344 16345 473 16348 0 c -1-1 --> -2 c ( b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ b^{43, 11}_0 ∧ -p_473) -> ( b^{43, 12}_2 ∧ b^{43, 12}_1 ∧ -b^{43, 12}_0) c in CNF: c -b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ p_473 ∨ b^{43, 12}_2 c -b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ p_473 ∨ b^{43, 12}_1 c -b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ p_473 ∨ -b^{43, 12}_0 c in DIMACS: -16343 16344 -16345 473 16346 0 -16343 16344 -16345 473 16347 0 -16343 16344 -16345 473 -16348 0 c -2-1 --> break c ( b^{43, 11}_2 ∧ b^{43, 11}_1 ∧ -b^{43, 11}_0 ∧ -p_473) -> break c in CNF: c -b^{43, 11}_2 ∨ -b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ p_473 ∨ break c in DIMACS: -16343 -16344 16345 473 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 11}_2 ∧ -b^{43, 11}_1 ∧ -b^{43, 11}_0 ∧ true) c in CNF: c -b^{43, 11}_2 ∨ b^{43, 11}_1 ∨ b^{43, 11}_0 ∨ false c in DIMACS: -16343 16344 16345 0 c 3 does not represent an automaton state. c -(-b^{43, 11}_2 ∧ b^{43, 11}_1 ∧ b^{43, 11}_0 ∧ true) c in CNF: c b^{43, 11}_2 ∨ -b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ false c in DIMACS: 16343 -16344 -16345 0 c -3 does not represent an automaton state. c -( b^{43, 11}_2 ∧ b^{43, 11}_1 ∧ b^{43, 11}_0 ∧ true) c in CNF: c -b^{43, 11}_2 ∨ -b^{43, 11}_1 ∨ -b^{43, 11}_0 ∨ false c in DIMACS: -16343 -16344 -16345 0 c i = 12 c -2+1 --> -1 c ( b^{43, 12}_2 ∧ b^{43, 12}_1 ∧ -b^{43, 12}_0 ∧ p_516) -> ( b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ b^{43, 13}_0) c in CNF: c -b^{43, 12}_2 ∨ -b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ -p_516 ∨ b^{43, 13}_2 c -b^{43, 12}_2 ∨ -b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ -p_516 ∨ -b^{43, 13}_1 c -b^{43, 12}_2 ∨ -b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ -p_516 ∨ b^{43, 13}_0 c in DIMACS: -16346 -16347 16348 -516 16349 0 -16346 -16347 16348 -516 -16350 0 -16346 -16347 16348 -516 16351 0 c -1+1 --> 0 c ( b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ b^{43, 12}_0 ∧ p_516) -> (-b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ -b^{43, 13}_0) c in CNF: c -b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ -p_516 ∨ -b^{43, 13}_2 c -b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ -p_516 ∨ -b^{43, 13}_1 c -b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ -p_516 ∨ -b^{43, 13}_0 c in DIMACS: -16346 16347 -16348 -516 -16349 0 -16346 16347 -16348 -516 -16350 0 -16346 16347 -16348 -516 -16351 0 c 0+1 --> 1 c (-b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ -b^{43, 12}_0 ∧ p_516) -> (-b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ b^{43, 13}_0) c in CNF: c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ -p_516 ∨ -b^{43, 13}_2 c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ -p_516 ∨ -b^{43, 13}_1 c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ -p_516 ∨ b^{43, 13}_0 c in DIMACS: 16346 16347 16348 -516 -16349 0 16346 16347 16348 -516 -16350 0 16346 16347 16348 -516 16351 0 c 1+1 --> 2 c (-b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ b^{43, 12}_0 ∧ p_516) -> (-b^{43, 13}_2 ∧ b^{43, 13}_1 ∧ -b^{43, 13}_0) c in CNF: c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ -p_516 ∨ -b^{43, 13}_2 c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ -p_516 ∨ b^{43, 13}_1 c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ -p_516 ∨ -b^{43, 13}_0 c in DIMACS: 16346 16347 -16348 -516 -16349 0 16346 16347 -16348 -516 16350 0 16346 16347 -16348 -516 -16351 0 c 2+1 --> break c (-b^{43, 12}_2 ∧ b^{43, 12}_1 ∧ -b^{43, 12}_0 ∧ p_516) -> break c in CNF: c b^{43, 12}_2 ∨ -b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ -p_516 ∨ break c in DIMACS: 16346 -16347 16348 -516 1162 0 c 2-1 --> 1 c (-b^{43, 12}_2 ∧ b^{43, 12}_1 ∧ -b^{43, 12}_0 ∧ -p_516) -> (-b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ b^{43, 13}_0) c in CNF: c b^{43, 12}_2 ∨ -b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ p_516 ∨ -b^{43, 13}_2 c b^{43, 12}_2 ∨ -b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ p_516 ∨ -b^{43, 13}_1 c b^{43, 12}_2 ∨ -b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ p_516 ∨ b^{43, 13}_0 c in DIMACS: 16346 -16347 16348 516 -16349 0 16346 -16347 16348 516 -16350 0 16346 -16347 16348 516 16351 0 c 1-1 --> 0 c (-b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ b^{43, 12}_0 ∧ -p_516) -> (-b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ -b^{43, 13}_0) c in CNF: c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ p_516 ∨ -b^{43, 13}_2 c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ p_516 ∨ -b^{43, 13}_1 c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ p_516 ∨ -b^{43, 13}_0 c in DIMACS: 16346 16347 -16348 516 -16349 0 16346 16347 -16348 516 -16350 0 16346 16347 -16348 516 -16351 0 c 0-1 --> -1 c (-b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ -b^{43, 12}_0 ∧ -p_516) -> ( b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ b^{43, 13}_0) c in CNF: c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ p_516 ∨ b^{43, 13}_2 c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ p_516 ∨ -b^{43, 13}_1 c b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ p_516 ∨ b^{43, 13}_0 c in DIMACS: 16346 16347 16348 516 16349 0 16346 16347 16348 516 -16350 0 16346 16347 16348 516 16351 0 c -1-1 --> -2 c ( b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ b^{43, 12}_0 ∧ -p_516) -> ( b^{43, 13}_2 ∧ b^{43, 13}_1 ∧ -b^{43, 13}_0) c in CNF: c -b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ p_516 ∨ b^{43, 13}_2 c -b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ p_516 ∨ b^{43, 13}_1 c -b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ p_516 ∨ -b^{43, 13}_0 c in DIMACS: -16346 16347 -16348 516 16349 0 -16346 16347 -16348 516 16350 0 -16346 16347 -16348 516 -16351 0 c -2-1 --> break c ( b^{43, 12}_2 ∧ b^{43, 12}_1 ∧ -b^{43, 12}_0 ∧ -p_516) -> break c in CNF: c -b^{43, 12}_2 ∨ -b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ p_516 ∨ break c in DIMACS: -16346 -16347 16348 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 12}_2 ∧ -b^{43, 12}_1 ∧ -b^{43, 12}_0 ∧ true) c in CNF: c -b^{43, 12}_2 ∨ b^{43, 12}_1 ∨ b^{43, 12}_0 ∨ false c in DIMACS: -16346 16347 16348 0 c 3 does not represent an automaton state. c -(-b^{43, 12}_2 ∧ b^{43, 12}_1 ∧ b^{43, 12}_0 ∧ true) c in CNF: c b^{43, 12}_2 ∨ -b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ false c in DIMACS: 16346 -16347 -16348 0 c -3 does not represent an automaton state. c -( b^{43, 12}_2 ∧ b^{43, 12}_1 ∧ b^{43, 12}_0 ∧ true) c in CNF: c -b^{43, 12}_2 ∨ -b^{43, 12}_1 ∨ -b^{43, 12}_0 ∨ false c in DIMACS: -16346 -16347 -16348 0 c i = 13 c -2+1 --> -1 c ( b^{43, 13}_2 ∧ b^{43, 13}_1 ∧ -b^{43, 13}_0 ∧ p_559) -> ( b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ b^{43, 14}_0) c in CNF: c -b^{43, 13}_2 ∨ -b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ -p_559 ∨ b^{43, 14}_2 c -b^{43, 13}_2 ∨ -b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ -p_559 ∨ -b^{43, 14}_1 c -b^{43, 13}_2 ∨ -b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ -p_559 ∨ b^{43, 14}_0 c in DIMACS: -16349 -16350 16351 -559 16352 0 -16349 -16350 16351 -559 -16353 0 -16349 -16350 16351 -559 16354 0 c -1+1 --> 0 c ( b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ b^{43, 13}_0 ∧ p_559) -> (-b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ -b^{43, 14}_0) c in CNF: c -b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ -p_559 ∨ -b^{43, 14}_2 c -b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ -p_559 ∨ -b^{43, 14}_1 c -b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ -p_559 ∨ -b^{43, 14}_0 c in DIMACS: -16349 16350 -16351 -559 -16352 0 -16349 16350 -16351 -559 -16353 0 -16349 16350 -16351 -559 -16354 0 c 0+1 --> 1 c (-b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ -b^{43, 13}_0 ∧ p_559) -> (-b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ b^{43, 14}_0) c in CNF: c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ -p_559 ∨ -b^{43, 14}_2 c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ -p_559 ∨ -b^{43, 14}_1 c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ -p_559 ∨ b^{43, 14}_0 c in DIMACS: 16349 16350 16351 -559 -16352 0 16349 16350 16351 -559 -16353 0 16349 16350 16351 -559 16354 0 c 1+1 --> 2 c (-b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ b^{43, 13}_0 ∧ p_559) -> (-b^{43, 14}_2 ∧ b^{43, 14}_1 ∧ -b^{43, 14}_0) c in CNF: c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ -p_559 ∨ -b^{43, 14}_2 c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ -p_559 ∨ b^{43, 14}_1 c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ -p_559 ∨ -b^{43, 14}_0 c in DIMACS: 16349 16350 -16351 -559 -16352 0 16349 16350 -16351 -559 16353 0 16349 16350 -16351 -559 -16354 0 c 2+1 --> break c (-b^{43, 13}_2 ∧ b^{43, 13}_1 ∧ -b^{43, 13}_0 ∧ p_559) -> break c in CNF: c b^{43, 13}_2 ∨ -b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ -p_559 ∨ break c in DIMACS: 16349 -16350 16351 -559 1162 0 c 2-1 --> 1 c (-b^{43, 13}_2 ∧ b^{43, 13}_1 ∧ -b^{43, 13}_0 ∧ -p_559) -> (-b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ b^{43, 14}_0) c in CNF: c b^{43, 13}_2 ∨ -b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ p_559 ∨ -b^{43, 14}_2 c b^{43, 13}_2 ∨ -b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ p_559 ∨ -b^{43, 14}_1 c b^{43, 13}_2 ∨ -b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ p_559 ∨ b^{43, 14}_0 c in DIMACS: 16349 -16350 16351 559 -16352 0 16349 -16350 16351 559 -16353 0 16349 -16350 16351 559 16354 0 c 1-1 --> 0 c (-b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ b^{43, 13}_0 ∧ -p_559) -> (-b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ -b^{43, 14}_0) c in CNF: c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ p_559 ∨ -b^{43, 14}_2 c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ p_559 ∨ -b^{43, 14}_1 c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ p_559 ∨ -b^{43, 14}_0 c in DIMACS: 16349 16350 -16351 559 -16352 0 16349 16350 -16351 559 -16353 0 16349 16350 -16351 559 -16354 0 c 0-1 --> -1 c (-b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ -b^{43, 13}_0 ∧ -p_559) -> ( b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ b^{43, 14}_0) c in CNF: c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ p_559 ∨ b^{43, 14}_2 c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ p_559 ∨ -b^{43, 14}_1 c b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ p_559 ∨ b^{43, 14}_0 c in DIMACS: 16349 16350 16351 559 16352 0 16349 16350 16351 559 -16353 0 16349 16350 16351 559 16354 0 c -1-1 --> -2 c ( b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ b^{43, 13}_0 ∧ -p_559) -> ( b^{43, 14}_2 ∧ b^{43, 14}_1 ∧ -b^{43, 14}_0) c in CNF: c -b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ p_559 ∨ b^{43, 14}_2 c -b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ p_559 ∨ b^{43, 14}_1 c -b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ p_559 ∨ -b^{43, 14}_0 c in DIMACS: -16349 16350 -16351 559 16352 0 -16349 16350 -16351 559 16353 0 -16349 16350 -16351 559 -16354 0 c -2-1 --> break c ( b^{43, 13}_2 ∧ b^{43, 13}_1 ∧ -b^{43, 13}_0 ∧ -p_559) -> break c in CNF: c -b^{43, 13}_2 ∨ -b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ p_559 ∨ break c in DIMACS: -16349 -16350 16351 559 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 13}_2 ∧ -b^{43, 13}_1 ∧ -b^{43, 13}_0 ∧ true) c in CNF: c -b^{43, 13}_2 ∨ b^{43, 13}_1 ∨ b^{43, 13}_0 ∨ false c in DIMACS: -16349 16350 16351 0 c 3 does not represent an automaton state. c -(-b^{43, 13}_2 ∧ b^{43, 13}_1 ∧ b^{43, 13}_0 ∧ true) c in CNF: c b^{43, 13}_2 ∨ -b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ false c in DIMACS: 16349 -16350 -16351 0 c -3 does not represent an automaton state. c -( b^{43, 13}_2 ∧ b^{43, 13}_1 ∧ b^{43, 13}_0 ∧ true) c in CNF: c -b^{43, 13}_2 ∨ -b^{43, 13}_1 ∨ -b^{43, 13}_0 ∨ false c in DIMACS: -16349 -16350 -16351 0 c i = 14 c -2+1 --> -1 c ( b^{43, 14}_2 ∧ b^{43, 14}_1 ∧ -b^{43, 14}_0 ∧ p_602) -> ( b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ b^{43, 15}_0) c in CNF: c -b^{43, 14}_2 ∨ -b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ -p_602 ∨ b^{43, 15}_2 c -b^{43, 14}_2 ∨ -b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ -p_602 ∨ -b^{43, 15}_1 c -b^{43, 14}_2 ∨ -b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ -p_602 ∨ b^{43, 15}_0 c in DIMACS: -16352 -16353 16354 -602 16355 0 -16352 -16353 16354 -602 -16356 0 -16352 -16353 16354 -602 16357 0 c -1+1 --> 0 c ( b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ b^{43, 14}_0 ∧ p_602) -> (-b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ -b^{43, 15}_0) c in CNF: c -b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ -p_602 ∨ -b^{43, 15}_2 c -b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ -p_602 ∨ -b^{43, 15}_1 c -b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ -p_602 ∨ -b^{43, 15}_0 c in DIMACS: -16352 16353 -16354 -602 -16355 0 -16352 16353 -16354 -602 -16356 0 -16352 16353 -16354 -602 -16357 0 c 0+1 --> 1 c (-b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ -b^{43, 14}_0 ∧ p_602) -> (-b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ b^{43, 15}_0) c in CNF: c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ -p_602 ∨ -b^{43, 15}_2 c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ -p_602 ∨ -b^{43, 15}_1 c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ -p_602 ∨ b^{43, 15}_0 c in DIMACS: 16352 16353 16354 -602 -16355 0 16352 16353 16354 -602 -16356 0 16352 16353 16354 -602 16357 0 c 1+1 --> 2 c (-b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ b^{43, 14}_0 ∧ p_602) -> (-b^{43, 15}_2 ∧ b^{43, 15}_1 ∧ -b^{43, 15}_0) c in CNF: c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ -p_602 ∨ -b^{43, 15}_2 c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ -p_602 ∨ b^{43, 15}_1 c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ -p_602 ∨ -b^{43, 15}_0 c in DIMACS: 16352 16353 -16354 -602 -16355 0 16352 16353 -16354 -602 16356 0 16352 16353 -16354 -602 -16357 0 c 2+1 --> break c (-b^{43, 14}_2 ∧ b^{43, 14}_1 ∧ -b^{43, 14}_0 ∧ p_602) -> break c in CNF: c b^{43, 14}_2 ∨ -b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ -p_602 ∨ break c in DIMACS: 16352 -16353 16354 -602 1162 0 c 2-1 --> 1 c (-b^{43, 14}_2 ∧ b^{43, 14}_1 ∧ -b^{43, 14}_0 ∧ -p_602) -> (-b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ b^{43, 15}_0) c in CNF: c b^{43, 14}_2 ∨ -b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ p_602 ∨ -b^{43, 15}_2 c b^{43, 14}_2 ∨ -b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ p_602 ∨ -b^{43, 15}_1 c b^{43, 14}_2 ∨ -b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ p_602 ∨ b^{43, 15}_0 c in DIMACS: 16352 -16353 16354 602 -16355 0 16352 -16353 16354 602 -16356 0 16352 -16353 16354 602 16357 0 c 1-1 --> 0 c (-b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ b^{43, 14}_0 ∧ -p_602) -> (-b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ -b^{43, 15}_0) c in CNF: c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ p_602 ∨ -b^{43, 15}_2 c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ p_602 ∨ -b^{43, 15}_1 c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ p_602 ∨ -b^{43, 15}_0 c in DIMACS: 16352 16353 -16354 602 -16355 0 16352 16353 -16354 602 -16356 0 16352 16353 -16354 602 -16357 0 c 0-1 --> -1 c (-b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ -b^{43, 14}_0 ∧ -p_602) -> ( b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ b^{43, 15}_0) c in CNF: c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ p_602 ∨ b^{43, 15}_2 c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ p_602 ∨ -b^{43, 15}_1 c b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ p_602 ∨ b^{43, 15}_0 c in DIMACS: 16352 16353 16354 602 16355 0 16352 16353 16354 602 -16356 0 16352 16353 16354 602 16357 0 c -1-1 --> -2 c ( b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ b^{43, 14}_0 ∧ -p_602) -> ( b^{43, 15}_2 ∧ b^{43, 15}_1 ∧ -b^{43, 15}_0) c in CNF: c -b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ p_602 ∨ b^{43, 15}_2 c -b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ p_602 ∨ b^{43, 15}_1 c -b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ p_602 ∨ -b^{43, 15}_0 c in DIMACS: -16352 16353 -16354 602 16355 0 -16352 16353 -16354 602 16356 0 -16352 16353 -16354 602 -16357 0 c -2-1 --> break c ( b^{43, 14}_2 ∧ b^{43, 14}_1 ∧ -b^{43, 14}_0 ∧ -p_602) -> break c in CNF: c -b^{43, 14}_2 ∨ -b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ p_602 ∨ break c in DIMACS: -16352 -16353 16354 602 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 14}_2 ∧ -b^{43, 14}_1 ∧ -b^{43, 14}_0 ∧ true) c in CNF: c -b^{43, 14}_2 ∨ b^{43, 14}_1 ∨ b^{43, 14}_0 ∨ false c in DIMACS: -16352 16353 16354 0 c 3 does not represent an automaton state. c -(-b^{43, 14}_2 ∧ b^{43, 14}_1 ∧ b^{43, 14}_0 ∧ true) c in CNF: c b^{43, 14}_2 ∨ -b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ false c in DIMACS: 16352 -16353 -16354 0 c -3 does not represent an automaton state. c -( b^{43, 14}_2 ∧ b^{43, 14}_1 ∧ b^{43, 14}_0 ∧ true) c in CNF: c -b^{43, 14}_2 ∨ -b^{43, 14}_1 ∨ -b^{43, 14}_0 ∨ false c in DIMACS: -16352 -16353 -16354 0 c i = 15 c -2+1 --> -1 c ( b^{43, 15}_2 ∧ b^{43, 15}_1 ∧ -b^{43, 15}_0 ∧ p_645) -> ( b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ b^{43, 16}_0) c in CNF: c -b^{43, 15}_2 ∨ -b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ -p_645 ∨ b^{43, 16}_2 c -b^{43, 15}_2 ∨ -b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ -p_645 ∨ -b^{43, 16}_1 c -b^{43, 15}_2 ∨ -b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ -p_645 ∨ b^{43, 16}_0 c in DIMACS: -16355 -16356 16357 -645 16358 0 -16355 -16356 16357 -645 -16359 0 -16355 -16356 16357 -645 16360 0 c -1+1 --> 0 c ( b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ b^{43, 15}_0 ∧ p_645) -> (-b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ -b^{43, 16}_0) c in CNF: c -b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ -p_645 ∨ -b^{43, 16}_2 c -b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ -p_645 ∨ -b^{43, 16}_1 c -b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ -p_645 ∨ -b^{43, 16}_0 c in DIMACS: -16355 16356 -16357 -645 -16358 0 -16355 16356 -16357 -645 -16359 0 -16355 16356 -16357 -645 -16360 0 c 0+1 --> 1 c (-b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ -b^{43, 15}_0 ∧ p_645) -> (-b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ b^{43, 16}_0) c in CNF: c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ -p_645 ∨ -b^{43, 16}_2 c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ -p_645 ∨ -b^{43, 16}_1 c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ -p_645 ∨ b^{43, 16}_0 c in DIMACS: 16355 16356 16357 -645 -16358 0 16355 16356 16357 -645 -16359 0 16355 16356 16357 -645 16360 0 c 1+1 --> 2 c (-b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ b^{43, 15}_0 ∧ p_645) -> (-b^{43, 16}_2 ∧ b^{43, 16}_1 ∧ -b^{43, 16}_0) c in CNF: c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ -p_645 ∨ -b^{43, 16}_2 c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ -p_645 ∨ b^{43, 16}_1 c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ -p_645 ∨ -b^{43, 16}_0 c in DIMACS: 16355 16356 -16357 -645 -16358 0 16355 16356 -16357 -645 16359 0 16355 16356 -16357 -645 -16360 0 c 2+1 --> break c (-b^{43, 15}_2 ∧ b^{43, 15}_1 ∧ -b^{43, 15}_0 ∧ p_645) -> break c in CNF: c b^{43, 15}_2 ∨ -b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ -p_645 ∨ break c in DIMACS: 16355 -16356 16357 -645 1162 0 c 2-1 --> 1 c (-b^{43, 15}_2 ∧ b^{43, 15}_1 ∧ -b^{43, 15}_0 ∧ -p_645) -> (-b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ b^{43, 16}_0) c in CNF: c b^{43, 15}_2 ∨ -b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ p_645 ∨ -b^{43, 16}_2 c b^{43, 15}_2 ∨ -b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ p_645 ∨ -b^{43, 16}_1 c b^{43, 15}_2 ∨ -b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ p_645 ∨ b^{43, 16}_0 c in DIMACS: 16355 -16356 16357 645 -16358 0 16355 -16356 16357 645 -16359 0 16355 -16356 16357 645 16360 0 c 1-1 --> 0 c (-b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ b^{43, 15}_0 ∧ -p_645) -> (-b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ -b^{43, 16}_0) c in CNF: c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ p_645 ∨ -b^{43, 16}_2 c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ p_645 ∨ -b^{43, 16}_1 c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ p_645 ∨ -b^{43, 16}_0 c in DIMACS: 16355 16356 -16357 645 -16358 0 16355 16356 -16357 645 -16359 0 16355 16356 -16357 645 -16360 0 c 0-1 --> -1 c (-b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ -b^{43, 15}_0 ∧ -p_645) -> ( b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ b^{43, 16}_0) c in CNF: c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ p_645 ∨ b^{43, 16}_2 c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ p_645 ∨ -b^{43, 16}_1 c b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ p_645 ∨ b^{43, 16}_0 c in DIMACS: 16355 16356 16357 645 16358 0 16355 16356 16357 645 -16359 0 16355 16356 16357 645 16360 0 c -1-1 --> -2 c ( b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ b^{43, 15}_0 ∧ -p_645) -> ( b^{43, 16}_2 ∧ b^{43, 16}_1 ∧ -b^{43, 16}_0) c in CNF: c -b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ p_645 ∨ b^{43, 16}_2 c -b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ p_645 ∨ b^{43, 16}_1 c -b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ p_645 ∨ -b^{43, 16}_0 c in DIMACS: -16355 16356 -16357 645 16358 0 -16355 16356 -16357 645 16359 0 -16355 16356 -16357 645 -16360 0 c -2-1 --> break c ( b^{43, 15}_2 ∧ b^{43, 15}_1 ∧ -b^{43, 15}_0 ∧ -p_645) -> break c in CNF: c -b^{43, 15}_2 ∨ -b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ p_645 ∨ break c in DIMACS: -16355 -16356 16357 645 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 15}_2 ∧ -b^{43, 15}_1 ∧ -b^{43, 15}_0 ∧ true) c in CNF: c -b^{43, 15}_2 ∨ b^{43, 15}_1 ∨ b^{43, 15}_0 ∨ false c in DIMACS: -16355 16356 16357 0 c 3 does not represent an automaton state. c -(-b^{43, 15}_2 ∧ b^{43, 15}_1 ∧ b^{43, 15}_0 ∧ true) c in CNF: c b^{43, 15}_2 ∨ -b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ false c in DIMACS: 16355 -16356 -16357 0 c -3 does not represent an automaton state. c -( b^{43, 15}_2 ∧ b^{43, 15}_1 ∧ b^{43, 15}_0 ∧ true) c in CNF: c -b^{43, 15}_2 ∨ -b^{43, 15}_1 ∨ -b^{43, 15}_0 ∨ false c in DIMACS: -16355 -16356 -16357 0 c i = 16 c -2+1 --> -1 c ( b^{43, 16}_2 ∧ b^{43, 16}_1 ∧ -b^{43, 16}_0 ∧ p_688) -> ( b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ b^{43, 17}_0) c in CNF: c -b^{43, 16}_2 ∨ -b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ -p_688 ∨ b^{43, 17}_2 c -b^{43, 16}_2 ∨ -b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ -p_688 ∨ -b^{43, 17}_1 c -b^{43, 16}_2 ∨ -b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ -p_688 ∨ b^{43, 17}_0 c in DIMACS: -16358 -16359 16360 -688 16361 0 -16358 -16359 16360 -688 -16362 0 -16358 -16359 16360 -688 16363 0 c -1+1 --> 0 c ( b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ b^{43, 16}_0 ∧ p_688) -> (-b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ -b^{43, 17}_0) c in CNF: c -b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ -p_688 ∨ -b^{43, 17}_2 c -b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ -p_688 ∨ -b^{43, 17}_1 c -b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ -p_688 ∨ -b^{43, 17}_0 c in DIMACS: -16358 16359 -16360 -688 -16361 0 -16358 16359 -16360 -688 -16362 0 -16358 16359 -16360 -688 -16363 0 c 0+1 --> 1 c (-b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ -b^{43, 16}_0 ∧ p_688) -> (-b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ b^{43, 17}_0) c in CNF: c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ -p_688 ∨ -b^{43, 17}_2 c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ -p_688 ∨ -b^{43, 17}_1 c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ -p_688 ∨ b^{43, 17}_0 c in DIMACS: 16358 16359 16360 -688 -16361 0 16358 16359 16360 -688 -16362 0 16358 16359 16360 -688 16363 0 c 1+1 --> 2 c (-b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ b^{43, 16}_0 ∧ p_688) -> (-b^{43, 17}_2 ∧ b^{43, 17}_1 ∧ -b^{43, 17}_0) c in CNF: c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ -p_688 ∨ -b^{43, 17}_2 c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ -p_688 ∨ b^{43, 17}_1 c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ -p_688 ∨ -b^{43, 17}_0 c in DIMACS: 16358 16359 -16360 -688 -16361 0 16358 16359 -16360 -688 16362 0 16358 16359 -16360 -688 -16363 0 c 2+1 --> break c (-b^{43, 16}_2 ∧ b^{43, 16}_1 ∧ -b^{43, 16}_0 ∧ p_688) -> break c in CNF: c b^{43, 16}_2 ∨ -b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ -p_688 ∨ break c in DIMACS: 16358 -16359 16360 -688 1162 0 c 2-1 --> 1 c (-b^{43, 16}_2 ∧ b^{43, 16}_1 ∧ -b^{43, 16}_0 ∧ -p_688) -> (-b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ b^{43, 17}_0) c in CNF: c b^{43, 16}_2 ∨ -b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ p_688 ∨ -b^{43, 17}_2 c b^{43, 16}_2 ∨ -b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ p_688 ∨ -b^{43, 17}_1 c b^{43, 16}_2 ∨ -b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ p_688 ∨ b^{43, 17}_0 c in DIMACS: 16358 -16359 16360 688 -16361 0 16358 -16359 16360 688 -16362 0 16358 -16359 16360 688 16363 0 c 1-1 --> 0 c (-b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ b^{43, 16}_0 ∧ -p_688) -> (-b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ -b^{43, 17}_0) c in CNF: c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ p_688 ∨ -b^{43, 17}_2 c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ p_688 ∨ -b^{43, 17}_1 c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ p_688 ∨ -b^{43, 17}_0 c in DIMACS: 16358 16359 -16360 688 -16361 0 16358 16359 -16360 688 -16362 0 16358 16359 -16360 688 -16363 0 c 0-1 --> -1 c (-b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ -b^{43, 16}_0 ∧ -p_688) -> ( b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ b^{43, 17}_0) c in CNF: c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ p_688 ∨ b^{43, 17}_2 c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ p_688 ∨ -b^{43, 17}_1 c b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ p_688 ∨ b^{43, 17}_0 c in DIMACS: 16358 16359 16360 688 16361 0 16358 16359 16360 688 -16362 0 16358 16359 16360 688 16363 0 c -1-1 --> -2 c ( b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ b^{43, 16}_0 ∧ -p_688) -> ( b^{43, 17}_2 ∧ b^{43, 17}_1 ∧ -b^{43, 17}_0) c in CNF: c -b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ p_688 ∨ b^{43, 17}_2 c -b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ p_688 ∨ b^{43, 17}_1 c -b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ p_688 ∨ -b^{43, 17}_0 c in DIMACS: -16358 16359 -16360 688 16361 0 -16358 16359 -16360 688 16362 0 -16358 16359 -16360 688 -16363 0 c -2-1 --> break c ( b^{43, 16}_2 ∧ b^{43, 16}_1 ∧ -b^{43, 16}_0 ∧ -p_688) -> break c in CNF: c -b^{43, 16}_2 ∨ -b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ p_688 ∨ break c in DIMACS: -16358 -16359 16360 688 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 16}_2 ∧ -b^{43, 16}_1 ∧ -b^{43, 16}_0 ∧ true) c in CNF: c -b^{43, 16}_2 ∨ b^{43, 16}_1 ∨ b^{43, 16}_0 ∨ false c in DIMACS: -16358 16359 16360 0 c 3 does not represent an automaton state. c -(-b^{43, 16}_2 ∧ b^{43, 16}_1 ∧ b^{43, 16}_0 ∧ true) c in CNF: c b^{43, 16}_2 ∨ -b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ false c in DIMACS: 16358 -16359 -16360 0 c -3 does not represent an automaton state. c -( b^{43, 16}_2 ∧ b^{43, 16}_1 ∧ b^{43, 16}_0 ∧ true) c in CNF: c -b^{43, 16}_2 ∨ -b^{43, 16}_1 ∨ -b^{43, 16}_0 ∨ false c in DIMACS: -16358 -16359 -16360 0 c i = 17 c -2+1 --> -1 c ( b^{43, 17}_2 ∧ b^{43, 17}_1 ∧ -b^{43, 17}_0 ∧ p_731) -> ( b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ b^{43, 18}_0) c in CNF: c -b^{43, 17}_2 ∨ -b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ -p_731 ∨ b^{43, 18}_2 c -b^{43, 17}_2 ∨ -b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ -p_731 ∨ -b^{43, 18}_1 c -b^{43, 17}_2 ∨ -b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ -p_731 ∨ b^{43, 18}_0 c in DIMACS: -16361 -16362 16363 -731 16364 0 -16361 -16362 16363 -731 -16365 0 -16361 -16362 16363 -731 16366 0 c -1+1 --> 0 c ( b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ b^{43, 17}_0 ∧ p_731) -> (-b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ -b^{43, 18}_0) c in CNF: c -b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ -p_731 ∨ -b^{43, 18}_2 c -b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ -p_731 ∨ -b^{43, 18}_1 c -b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ -p_731 ∨ -b^{43, 18}_0 c in DIMACS: -16361 16362 -16363 -731 -16364 0 -16361 16362 -16363 -731 -16365 0 -16361 16362 -16363 -731 -16366 0 c 0+1 --> 1 c (-b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ -b^{43, 17}_0 ∧ p_731) -> (-b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ b^{43, 18}_0) c in CNF: c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ -p_731 ∨ -b^{43, 18}_2 c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ -p_731 ∨ -b^{43, 18}_1 c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ -p_731 ∨ b^{43, 18}_0 c in DIMACS: 16361 16362 16363 -731 -16364 0 16361 16362 16363 -731 -16365 0 16361 16362 16363 -731 16366 0 c 1+1 --> 2 c (-b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ b^{43, 17}_0 ∧ p_731) -> (-b^{43, 18}_2 ∧ b^{43, 18}_1 ∧ -b^{43, 18}_0) c in CNF: c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ -p_731 ∨ -b^{43, 18}_2 c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ -p_731 ∨ b^{43, 18}_1 c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ -p_731 ∨ -b^{43, 18}_0 c in DIMACS: 16361 16362 -16363 -731 -16364 0 16361 16362 -16363 -731 16365 0 16361 16362 -16363 -731 -16366 0 c 2+1 --> break c (-b^{43, 17}_2 ∧ b^{43, 17}_1 ∧ -b^{43, 17}_0 ∧ p_731) -> break c in CNF: c b^{43, 17}_2 ∨ -b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ -p_731 ∨ break c in DIMACS: 16361 -16362 16363 -731 1162 0 c 2-1 --> 1 c (-b^{43, 17}_2 ∧ b^{43, 17}_1 ∧ -b^{43, 17}_0 ∧ -p_731) -> (-b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ b^{43, 18}_0) c in CNF: c b^{43, 17}_2 ∨ -b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ p_731 ∨ -b^{43, 18}_2 c b^{43, 17}_2 ∨ -b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ p_731 ∨ -b^{43, 18}_1 c b^{43, 17}_2 ∨ -b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ p_731 ∨ b^{43, 18}_0 c in DIMACS: 16361 -16362 16363 731 -16364 0 16361 -16362 16363 731 -16365 0 16361 -16362 16363 731 16366 0 c 1-1 --> 0 c (-b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ b^{43, 17}_0 ∧ -p_731) -> (-b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ -b^{43, 18}_0) c in CNF: c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ p_731 ∨ -b^{43, 18}_2 c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ p_731 ∨ -b^{43, 18}_1 c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ p_731 ∨ -b^{43, 18}_0 c in DIMACS: 16361 16362 -16363 731 -16364 0 16361 16362 -16363 731 -16365 0 16361 16362 -16363 731 -16366 0 c 0-1 --> -1 c (-b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ -b^{43, 17}_0 ∧ -p_731) -> ( b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ b^{43, 18}_0) c in CNF: c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ p_731 ∨ b^{43, 18}_2 c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ p_731 ∨ -b^{43, 18}_1 c b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ p_731 ∨ b^{43, 18}_0 c in DIMACS: 16361 16362 16363 731 16364 0 16361 16362 16363 731 -16365 0 16361 16362 16363 731 16366 0 c -1-1 --> -2 c ( b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ b^{43, 17}_0 ∧ -p_731) -> ( b^{43, 18}_2 ∧ b^{43, 18}_1 ∧ -b^{43, 18}_0) c in CNF: c -b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ p_731 ∨ b^{43, 18}_2 c -b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ p_731 ∨ b^{43, 18}_1 c -b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ p_731 ∨ -b^{43, 18}_0 c in DIMACS: -16361 16362 -16363 731 16364 0 -16361 16362 -16363 731 16365 0 -16361 16362 -16363 731 -16366 0 c -2-1 --> break c ( b^{43, 17}_2 ∧ b^{43, 17}_1 ∧ -b^{43, 17}_0 ∧ -p_731) -> break c in CNF: c -b^{43, 17}_2 ∨ -b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ p_731 ∨ break c in DIMACS: -16361 -16362 16363 731 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 17}_2 ∧ -b^{43, 17}_1 ∧ -b^{43, 17}_0 ∧ true) c in CNF: c -b^{43, 17}_2 ∨ b^{43, 17}_1 ∨ b^{43, 17}_0 ∨ false c in DIMACS: -16361 16362 16363 0 c 3 does not represent an automaton state. c -(-b^{43, 17}_2 ∧ b^{43, 17}_1 ∧ b^{43, 17}_0 ∧ true) c in CNF: c b^{43, 17}_2 ∨ -b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ false c in DIMACS: 16361 -16362 -16363 0 c -3 does not represent an automaton state. c -( b^{43, 17}_2 ∧ b^{43, 17}_1 ∧ b^{43, 17}_0 ∧ true) c in CNF: c -b^{43, 17}_2 ∨ -b^{43, 17}_1 ∨ -b^{43, 17}_0 ∨ false c in DIMACS: -16361 -16362 -16363 0 c i = 18 c -2+1 --> -1 c ( b^{43, 18}_2 ∧ b^{43, 18}_1 ∧ -b^{43, 18}_0 ∧ p_774) -> ( b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ b^{43, 19}_0) c in CNF: c -b^{43, 18}_2 ∨ -b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ -p_774 ∨ b^{43, 19}_2 c -b^{43, 18}_2 ∨ -b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ -p_774 ∨ -b^{43, 19}_1 c -b^{43, 18}_2 ∨ -b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ -p_774 ∨ b^{43, 19}_0 c in DIMACS: -16364 -16365 16366 -774 16367 0 -16364 -16365 16366 -774 -16368 0 -16364 -16365 16366 -774 16369 0 c -1+1 --> 0 c ( b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ b^{43, 18}_0 ∧ p_774) -> (-b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ -b^{43, 19}_0) c in CNF: c -b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ -p_774 ∨ -b^{43, 19}_2 c -b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ -p_774 ∨ -b^{43, 19}_1 c -b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ -p_774 ∨ -b^{43, 19}_0 c in DIMACS: -16364 16365 -16366 -774 -16367 0 -16364 16365 -16366 -774 -16368 0 -16364 16365 -16366 -774 -16369 0 c 0+1 --> 1 c (-b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ -b^{43, 18}_0 ∧ p_774) -> (-b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ b^{43, 19}_0) c in CNF: c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ -p_774 ∨ -b^{43, 19}_2 c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ -p_774 ∨ -b^{43, 19}_1 c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ -p_774 ∨ b^{43, 19}_0 c in DIMACS: 16364 16365 16366 -774 -16367 0 16364 16365 16366 -774 -16368 0 16364 16365 16366 -774 16369 0 c 1+1 --> 2 c (-b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ b^{43, 18}_0 ∧ p_774) -> (-b^{43, 19}_2 ∧ b^{43, 19}_1 ∧ -b^{43, 19}_0) c in CNF: c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ -p_774 ∨ -b^{43, 19}_2 c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ -p_774 ∨ b^{43, 19}_1 c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ -p_774 ∨ -b^{43, 19}_0 c in DIMACS: 16364 16365 -16366 -774 -16367 0 16364 16365 -16366 -774 16368 0 16364 16365 -16366 -774 -16369 0 c 2+1 --> break c (-b^{43, 18}_2 ∧ b^{43, 18}_1 ∧ -b^{43, 18}_0 ∧ p_774) -> break c in CNF: c b^{43, 18}_2 ∨ -b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ -p_774 ∨ break c in DIMACS: 16364 -16365 16366 -774 1162 0 c 2-1 --> 1 c (-b^{43, 18}_2 ∧ b^{43, 18}_1 ∧ -b^{43, 18}_0 ∧ -p_774) -> (-b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ b^{43, 19}_0) c in CNF: c b^{43, 18}_2 ∨ -b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ p_774 ∨ -b^{43, 19}_2 c b^{43, 18}_2 ∨ -b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ p_774 ∨ -b^{43, 19}_1 c b^{43, 18}_2 ∨ -b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ p_774 ∨ b^{43, 19}_0 c in DIMACS: 16364 -16365 16366 774 -16367 0 16364 -16365 16366 774 -16368 0 16364 -16365 16366 774 16369 0 c 1-1 --> 0 c (-b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ b^{43, 18}_0 ∧ -p_774) -> (-b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ -b^{43, 19}_0) c in CNF: c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ p_774 ∨ -b^{43, 19}_2 c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ p_774 ∨ -b^{43, 19}_1 c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ p_774 ∨ -b^{43, 19}_0 c in DIMACS: 16364 16365 -16366 774 -16367 0 16364 16365 -16366 774 -16368 0 16364 16365 -16366 774 -16369 0 c 0-1 --> -1 c (-b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ -b^{43, 18}_0 ∧ -p_774) -> ( b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ b^{43, 19}_0) c in CNF: c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ p_774 ∨ b^{43, 19}_2 c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ p_774 ∨ -b^{43, 19}_1 c b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ p_774 ∨ b^{43, 19}_0 c in DIMACS: 16364 16365 16366 774 16367 0 16364 16365 16366 774 -16368 0 16364 16365 16366 774 16369 0 c -1-1 --> -2 c ( b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ b^{43, 18}_0 ∧ -p_774) -> ( b^{43, 19}_2 ∧ b^{43, 19}_1 ∧ -b^{43, 19}_0) c in CNF: c -b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ p_774 ∨ b^{43, 19}_2 c -b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ p_774 ∨ b^{43, 19}_1 c -b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ p_774 ∨ -b^{43, 19}_0 c in DIMACS: -16364 16365 -16366 774 16367 0 -16364 16365 -16366 774 16368 0 -16364 16365 -16366 774 -16369 0 c -2-1 --> break c ( b^{43, 18}_2 ∧ b^{43, 18}_1 ∧ -b^{43, 18}_0 ∧ -p_774) -> break c in CNF: c -b^{43, 18}_2 ∨ -b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ p_774 ∨ break c in DIMACS: -16364 -16365 16366 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 18}_2 ∧ -b^{43, 18}_1 ∧ -b^{43, 18}_0 ∧ true) c in CNF: c -b^{43, 18}_2 ∨ b^{43, 18}_1 ∨ b^{43, 18}_0 ∨ false c in DIMACS: -16364 16365 16366 0 c 3 does not represent an automaton state. c -(-b^{43, 18}_2 ∧ b^{43, 18}_1 ∧ b^{43, 18}_0 ∧ true) c in CNF: c b^{43, 18}_2 ∨ -b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ false c in DIMACS: 16364 -16365 -16366 0 c -3 does not represent an automaton state. c -( b^{43, 18}_2 ∧ b^{43, 18}_1 ∧ b^{43, 18}_0 ∧ true) c in CNF: c -b^{43, 18}_2 ∨ -b^{43, 18}_1 ∨ -b^{43, 18}_0 ∨ false c in DIMACS: -16364 -16365 -16366 0 c i = 19 c -2+1 --> -1 c ( b^{43, 19}_2 ∧ b^{43, 19}_1 ∧ -b^{43, 19}_0 ∧ p_817) -> ( b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ b^{43, 20}_0) c in CNF: c -b^{43, 19}_2 ∨ -b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ -p_817 ∨ b^{43, 20}_2 c -b^{43, 19}_2 ∨ -b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ -p_817 ∨ -b^{43, 20}_1 c -b^{43, 19}_2 ∨ -b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ -p_817 ∨ b^{43, 20}_0 c in DIMACS: -16367 -16368 16369 -817 16370 0 -16367 -16368 16369 -817 -16371 0 -16367 -16368 16369 -817 16372 0 c -1+1 --> 0 c ( b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ b^{43, 19}_0 ∧ p_817) -> (-b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ -b^{43, 20}_0) c in CNF: c -b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ -p_817 ∨ -b^{43, 20}_2 c -b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ -p_817 ∨ -b^{43, 20}_1 c -b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ -p_817 ∨ -b^{43, 20}_0 c in DIMACS: -16367 16368 -16369 -817 -16370 0 -16367 16368 -16369 -817 -16371 0 -16367 16368 -16369 -817 -16372 0 c 0+1 --> 1 c (-b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ -b^{43, 19}_0 ∧ p_817) -> (-b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ b^{43, 20}_0) c in CNF: c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ -p_817 ∨ -b^{43, 20}_2 c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ -p_817 ∨ -b^{43, 20}_1 c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ -p_817 ∨ b^{43, 20}_0 c in DIMACS: 16367 16368 16369 -817 -16370 0 16367 16368 16369 -817 -16371 0 16367 16368 16369 -817 16372 0 c 1+1 --> 2 c (-b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ b^{43, 19}_0 ∧ p_817) -> (-b^{43, 20}_2 ∧ b^{43, 20}_1 ∧ -b^{43, 20}_0) c in CNF: c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ -p_817 ∨ -b^{43, 20}_2 c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ -p_817 ∨ b^{43, 20}_1 c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ -p_817 ∨ -b^{43, 20}_0 c in DIMACS: 16367 16368 -16369 -817 -16370 0 16367 16368 -16369 -817 16371 0 16367 16368 -16369 -817 -16372 0 c 2+1 --> break c (-b^{43, 19}_2 ∧ b^{43, 19}_1 ∧ -b^{43, 19}_0 ∧ p_817) -> break c in CNF: c b^{43, 19}_2 ∨ -b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ -p_817 ∨ break c in DIMACS: 16367 -16368 16369 -817 1162 0 c 2-1 --> 1 c (-b^{43, 19}_2 ∧ b^{43, 19}_1 ∧ -b^{43, 19}_0 ∧ -p_817) -> (-b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ b^{43, 20}_0) c in CNF: c b^{43, 19}_2 ∨ -b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ p_817 ∨ -b^{43, 20}_2 c b^{43, 19}_2 ∨ -b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ p_817 ∨ -b^{43, 20}_1 c b^{43, 19}_2 ∨ -b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ p_817 ∨ b^{43, 20}_0 c in DIMACS: 16367 -16368 16369 817 -16370 0 16367 -16368 16369 817 -16371 0 16367 -16368 16369 817 16372 0 c 1-1 --> 0 c (-b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ b^{43, 19}_0 ∧ -p_817) -> (-b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ -b^{43, 20}_0) c in CNF: c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ p_817 ∨ -b^{43, 20}_2 c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ p_817 ∨ -b^{43, 20}_1 c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ p_817 ∨ -b^{43, 20}_0 c in DIMACS: 16367 16368 -16369 817 -16370 0 16367 16368 -16369 817 -16371 0 16367 16368 -16369 817 -16372 0 c 0-1 --> -1 c (-b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ -b^{43, 19}_0 ∧ -p_817) -> ( b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ b^{43, 20}_0) c in CNF: c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ p_817 ∨ b^{43, 20}_2 c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ p_817 ∨ -b^{43, 20}_1 c b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ p_817 ∨ b^{43, 20}_0 c in DIMACS: 16367 16368 16369 817 16370 0 16367 16368 16369 817 -16371 0 16367 16368 16369 817 16372 0 c -1-1 --> -2 c ( b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ b^{43, 19}_0 ∧ -p_817) -> ( b^{43, 20}_2 ∧ b^{43, 20}_1 ∧ -b^{43, 20}_0) c in CNF: c -b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ p_817 ∨ b^{43, 20}_2 c -b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ p_817 ∨ b^{43, 20}_1 c -b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ p_817 ∨ -b^{43, 20}_0 c in DIMACS: -16367 16368 -16369 817 16370 0 -16367 16368 -16369 817 16371 0 -16367 16368 -16369 817 -16372 0 c -2-1 --> break c ( b^{43, 19}_2 ∧ b^{43, 19}_1 ∧ -b^{43, 19}_0 ∧ -p_817) -> break c in CNF: c -b^{43, 19}_2 ∨ -b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ p_817 ∨ break c in DIMACS: -16367 -16368 16369 817 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 19}_2 ∧ -b^{43, 19}_1 ∧ -b^{43, 19}_0 ∧ true) c in CNF: c -b^{43, 19}_2 ∨ b^{43, 19}_1 ∨ b^{43, 19}_0 ∨ false c in DIMACS: -16367 16368 16369 0 c 3 does not represent an automaton state. c -(-b^{43, 19}_2 ∧ b^{43, 19}_1 ∧ b^{43, 19}_0 ∧ true) c in CNF: c b^{43, 19}_2 ∨ -b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ false c in DIMACS: 16367 -16368 -16369 0 c -3 does not represent an automaton state. c -( b^{43, 19}_2 ∧ b^{43, 19}_1 ∧ b^{43, 19}_0 ∧ true) c in CNF: c -b^{43, 19}_2 ∨ -b^{43, 19}_1 ∨ -b^{43, 19}_0 ∨ false c in DIMACS: -16367 -16368 -16369 0 c i = 20 c -2+1 --> -1 c ( b^{43, 20}_2 ∧ b^{43, 20}_1 ∧ -b^{43, 20}_0 ∧ p_860) -> ( b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ b^{43, 21}_0) c in CNF: c -b^{43, 20}_2 ∨ -b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ -p_860 ∨ b^{43, 21}_2 c -b^{43, 20}_2 ∨ -b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ -p_860 ∨ -b^{43, 21}_1 c -b^{43, 20}_2 ∨ -b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ -p_860 ∨ b^{43, 21}_0 c in DIMACS: -16370 -16371 16372 -860 16373 0 -16370 -16371 16372 -860 -16374 0 -16370 -16371 16372 -860 16375 0 c -1+1 --> 0 c ( b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ b^{43, 20}_0 ∧ p_860) -> (-b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ -b^{43, 21}_0) c in CNF: c -b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ -p_860 ∨ -b^{43, 21}_2 c -b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ -p_860 ∨ -b^{43, 21}_1 c -b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ -p_860 ∨ -b^{43, 21}_0 c in DIMACS: -16370 16371 -16372 -860 -16373 0 -16370 16371 -16372 -860 -16374 0 -16370 16371 -16372 -860 -16375 0 c 0+1 --> 1 c (-b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ -b^{43, 20}_0 ∧ p_860) -> (-b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ b^{43, 21}_0) c in CNF: c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ -p_860 ∨ -b^{43, 21}_2 c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ -p_860 ∨ -b^{43, 21}_1 c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ -p_860 ∨ b^{43, 21}_0 c in DIMACS: 16370 16371 16372 -860 -16373 0 16370 16371 16372 -860 -16374 0 16370 16371 16372 -860 16375 0 c 1+1 --> 2 c (-b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ b^{43, 20}_0 ∧ p_860) -> (-b^{43, 21}_2 ∧ b^{43, 21}_1 ∧ -b^{43, 21}_0) c in CNF: c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ -p_860 ∨ -b^{43, 21}_2 c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ -p_860 ∨ b^{43, 21}_1 c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ -p_860 ∨ -b^{43, 21}_0 c in DIMACS: 16370 16371 -16372 -860 -16373 0 16370 16371 -16372 -860 16374 0 16370 16371 -16372 -860 -16375 0 c 2+1 --> break c (-b^{43, 20}_2 ∧ b^{43, 20}_1 ∧ -b^{43, 20}_0 ∧ p_860) -> break c in CNF: c b^{43, 20}_2 ∨ -b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ -p_860 ∨ break c in DIMACS: 16370 -16371 16372 -860 1162 0 c 2-1 --> 1 c (-b^{43, 20}_2 ∧ b^{43, 20}_1 ∧ -b^{43, 20}_0 ∧ -p_860) -> (-b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ b^{43, 21}_0) c in CNF: c b^{43, 20}_2 ∨ -b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ p_860 ∨ -b^{43, 21}_2 c b^{43, 20}_2 ∨ -b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ p_860 ∨ -b^{43, 21}_1 c b^{43, 20}_2 ∨ -b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ p_860 ∨ b^{43, 21}_0 c in DIMACS: 16370 -16371 16372 860 -16373 0 16370 -16371 16372 860 -16374 0 16370 -16371 16372 860 16375 0 c 1-1 --> 0 c (-b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ b^{43, 20}_0 ∧ -p_860) -> (-b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ -b^{43, 21}_0) c in CNF: c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ p_860 ∨ -b^{43, 21}_2 c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ p_860 ∨ -b^{43, 21}_1 c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ p_860 ∨ -b^{43, 21}_0 c in DIMACS: 16370 16371 -16372 860 -16373 0 16370 16371 -16372 860 -16374 0 16370 16371 -16372 860 -16375 0 c 0-1 --> -1 c (-b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ -b^{43, 20}_0 ∧ -p_860) -> ( b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ b^{43, 21}_0) c in CNF: c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ p_860 ∨ b^{43, 21}_2 c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ p_860 ∨ -b^{43, 21}_1 c b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ p_860 ∨ b^{43, 21}_0 c in DIMACS: 16370 16371 16372 860 16373 0 16370 16371 16372 860 -16374 0 16370 16371 16372 860 16375 0 c -1-1 --> -2 c ( b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ b^{43, 20}_0 ∧ -p_860) -> ( b^{43, 21}_2 ∧ b^{43, 21}_1 ∧ -b^{43, 21}_0) c in CNF: c -b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ p_860 ∨ b^{43, 21}_2 c -b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ p_860 ∨ b^{43, 21}_1 c -b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ p_860 ∨ -b^{43, 21}_0 c in DIMACS: -16370 16371 -16372 860 16373 0 -16370 16371 -16372 860 16374 0 -16370 16371 -16372 860 -16375 0 c -2-1 --> break c ( b^{43, 20}_2 ∧ b^{43, 20}_1 ∧ -b^{43, 20}_0 ∧ -p_860) -> break c in CNF: c -b^{43, 20}_2 ∨ -b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ p_860 ∨ break c in DIMACS: -16370 -16371 16372 860 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 20}_2 ∧ -b^{43, 20}_1 ∧ -b^{43, 20}_0 ∧ true) c in CNF: c -b^{43, 20}_2 ∨ b^{43, 20}_1 ∨ b^{43, 20}_0 ∨ false c in DIMACS: -16370 16371 16372 0 c 3 does not represent an automaton state. c -(-b^{43, 20}_2 ∧ b^{43, 20}_1 ∧ b^{43, 20}_0 ∧ true) c in CNF: c b^{43, 20}_2 ∨ -b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ false c in DIMACS: 16370 -16371 -16372 0 c -3 does not represent an automaton state. c -( b^{43, 20}_2 ∧ b^{43, 20}_1 ∧ b^{43, 20}_0 ∧ true) c in CNF: c -b^{43, 20}_2 ∨ -b^{43, 20}_1 ∨ -b^{43, 20}_0 ∨ false c in DIMACS: -16370 -16371 -16372 0 c i = 21 c -2+1 --> -1 c ( b^{43, 21}_2 ∧ b^{43, 21}_1 ∧ -b^{43, 21}_0 ∧ p_903) -> ( b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ b^{43, 22}_0) c in CNF: c -b^{43, 21}_2 ∨ -b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ -p_903 ∨ b^{43, 22}_2 c -b^{43, 21}_2 ∨ -b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ -p_903 ∨ -b^{43, 22}_1 c -b^{43, 21}_2 ∨ -b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ -p_903 ∨ b^{43, 22}_0 c in DIMACS: -16373 -16374 16375 -903 16376 0 -16373 -16374 16375 -903 -16377 0 -16373 -16374 16375 -903 16378 0 c -1+1 --> 0 c ( b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ b^{43, 21}_0 ∧ p_903) -> (-b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ -b^{43, 22}_0) c in CNF: c -b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ -p_903 ∨ -b^{43, 22}_2 c -b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ -p_903 ∨ -b^{43, 22}_1 c -b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ -p_903 ∨ -b^{43, 22}_0 c in DIMACS: -16373 16374 -16375 -903 -16376 0 -16373 16374 -16375 -903 -16377 0 -16373 16374 -16375 -903 -16378 0 c 0+1 --> 1 c (-b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ -b^{43, 21}_0 ∧ p_903) -> (-b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ b^{43, 22}_0) c in CNF: c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ -p_903 ∨ -b^{43, 22}_2 c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ -p_903 ∨ -b^{43, 22}_1 c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ -p_903 ∨ b^{43, 22}_0 c in DIMACS: 16373 16374 16375 -903 -16376 0 16373 16374 16375 -903 -16377 0 16373 16374 16375 -903 16378 0 c 1+1 --> 2 c (-b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ b^{43, 21}_0 ∧ p_903) -> (-b^{43, 22}_2 ∧ b^{43, 22}_1 ∧ -b^{43, 22}_0) c in CNF: c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ -p_903 ∨ -b^{43, 22}_2 c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ -p_903 ∨ b^{43, 22}_1 c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ -p_903 ∨ -b^{43, 22}_0 c in DIMACS: 16373 16374 -16375 -903 -16376 0 16373 16374 -16375 -903 16377 0 16373 16374 -16375 -903 -16378 0 c 2+1 --> break c (-b^{43, 21}_2 ∧ b^{43, 21}_1 ∧ -b^{43, 21}_0 ∧ p_903) -> break c in CNF: c b^{43, 21}_2 ∨ -b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ -p_903 ∨ break c in DIMACS: 16373 -16374 16375 -903 1162 0 c 2-1 --> 1 c (-b^{43, 21}_2 ∧ b^{43, 21}_1 ∧ -b^{43, 21}_0 ∧ -p_903) -> (-b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ b^{43, 22}_0) c in CNF: c b^{43, 21}_2 ∨ -b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ p_903 ∨ -b^{43, 22}_2 c b^{43, 21}_2 ∨ -b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ p_903 ∨ -b^{43, 22}_1 c b^{43, 21}_2 ∨ -b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ p_903 ∨ b^{43, 22}_0 c in DIMACS: 16373 -16374 16375 903 -16376 0 16373 -16374 16375 903 -16377 0 16373 -16374 16375 903 16378 0 c 1-1 --> 0 c (-b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ b^{43, 21}_0 ∧ -p_903) -> (-b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ -b^{43, 22}_0) c in CNF: c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ p_903 ∨ -b^{43, 22}_2 c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ p_903 ∨ -b^{43, 22}_1 c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ p_903 ∨ -b^{43, 22}_0 c in DIMACS: 16373 16374 -16375 903 -16376 0 16373 16374 -16375 903 -16377 0 16373 16374 -16375 903 -16378 0 c 0-1 --> -1 c (-b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ -b^{43, 21}_0 ∧ -p_903) -> ( b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ b^{43, 22}_0) c in CNF: c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ p_903 ∨ b^{43, 22}_2 c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ p_903 ∨ -b^{43, 22}_1 c b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ p_903 ∨ b^{43, 22}_0 c in DIMACS: 16373 16374 16375 903 16376 0 16373 16374 16375 903 -16377 0 16373 16374 16375 903 16378 0 c -1-1 --> -2 c ( b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ b^{43, 21}_0 ∧ -p_903) -> ( b^{43, 22}_2 ∧ b^{43, 22}_1 ∧ -b^{43, 22}_0) c in CNF: c -b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ p_903 ∨ b^{43, 22}_2 c -b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ p_903 ∨ b^{43, 22}_1 c -b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ p_903 ∨ -b^{43, 22}_0 c in DIMACS: -16373 16374 -16375 903 16376 0 -16373 16374 -16375 903 16377 0 -16373 16374 -16375 903 -16378 0 c -2-1 --> break c ( b^{43, 21}_2 ∧ b^{43, 21}_1 ∧ -b^{43, 21}_0 ∧ -p_903) -> break c in CNF: c -b^{43, 21}_2 ∨ -b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ p_903 ∨ break c in DIMACS: -16373 -16374 16375 903 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 21}_2 ∧ -b^{43, 21}_1 ∧ -b^{43, 21}_0 ∧ true) c in CNF: c -b^{43, 21}_2 ∨ b^{43, 21}_1 ∨ b^{43, 21}_0 ∨ false c in DIMACS: -16373 16374 16375 0 c 3 does not represent an automaton state. c -(-b^{43, 21}_2 ∧ b^{43, 21}_1 ∧ b^{43, 21}_0 ∧ true) c in CNF: c b^{43, 21}_2 ∨ -b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ false c in DIMACS: 16373 -16374 -16375 0 c -3 does not represent an automaton state. c -( b^{43, 21}_2 ∧ b^{43, 21}_1 ∧ b^{43, 21}_0 ∧ true) c in CNF: c -b^{43, 21}_2 ∨ -b^{43, 21}_1 ∨ -b^{43, 21}_0 ∨ false c in DIMACS: -16373 -16374 -16375 0 c i = 22 c -2+1 --> -1 c ( b^{43, 22}_2 ∧ b^{43, 22}_1 ∧ -b^{43, 22}_0 ∧ p_946) -> ( b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ b^{43, 23}_0) c in CNF: c -b^{43, 22}_2 ∨ -b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ -p_946 ∨ b^{43, 23}_2 c -b^{43, 22}_2 ∨ -b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ -p_946 ∨ -b^{43, 23}_1 c -b^{43, 22}_2 ∨ -b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ -p_946 ∨ b^{43, 23}_0 c in DIMACS: -16376 -16377 16378 -946 16379 0 -16376 -16377 16378 -946 -16380 0 -16376 -16377 16378 -946 16381 0 c -1+1 --> 0 c ( b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ b^{43, 22}_0 ∧ p_946) -> (-b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ -b^{43, 23}_0) c in CNF: c -b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ -p_946 ∨ -b^{43, 23}_2 c -b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ -p_946 ∨ -b^{43, 23}_1 c -b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ -p_946 ∨ -b^{43, 23}_0 c in DIMACS: -16376 16377 -16378 -946 -16379 0 -16376 16377 -16378 -946 -16380 0 -16376 16377 -16378 -946 -16381 0 c 0+1 --> 1 c (-b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ -b^{43, 22}_0 ∧ p_946) -> (-b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ b^{43, 23}_0) c in CNF: c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ -p_946 ∨ -b^{43, 23}_2 c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ -p_946 ∨ -b^{43, 23}_1 c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ -p_946 ∨ b^{43, 23}_0 c in DIMACS: 16376 16377 16378 -946 -16379 0 16376 16377 16378 -946 -16380 0 16376 16377 16378 -946 16381 0 c 1+1 --> 2 c (-b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ b^{43, 22}_0 ∧ p_946) -> (-b^{43, 23}_2 ∧ b^{43, 23}_1 ∧ -b^{43, 23}_0) c in CNF: c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ -p_946 ∨ -b^{43, 23}_2 c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ -p_946 ∨ b^{43, 23}_1 c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ -p_946 ∨ -b^{43, 23}_0 c in DIMACS: 16376 16377 -16378 -946 -16379 0 16376 16377 -16378 -946 16380 0 16376 16377 -16378 -946 -16381 0 c 2+1 --> break c (-b^{43, 22}_2 ∧ b^{43, 22}_1 ∧ -b^{43, 22}_0 ∧ p_946) -> break c in CNF: c b^{43, 22}_2 ∨ -b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ -p_946 ∨ break c in DIMACS: 16376 -16377 16378 -946 1162 0 c 2-1 --> 1 c (-b^{43, 22}_2 ∧ b^{43, 22}_1 ∧ -b^{43, 22}_0 ∧ -p_946) -> (-b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ b^{43, 23}_0) c in CNF: c b^{43, 22}_2 ∨ -b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ p_946 ∨ -b^{43, 23}_2 c b^{43, 22}_2 ∨ -b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ p_946 ∨ -b^{43, 23}_1 c b^{43, 22}_2 ∨ -b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ p_946 ∨ b^{43, 23}_0 c in DIMACS: 16376 -16377 16378 946 -16379 0 16376 -16377 16378 946 -16380 0 16376 -16377 16378 946 16381 0 c 1-1 --> 0 c (-b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ b^{43, 22}_0 ∧ -p_946) -> (-b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ -b^{43, 23}_0) c in CNF: c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ p_946 ∨ -b^{43, 23}_2 c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ p_946 ∨ -b^{43, 23}_1 c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ p_946 ∨ -b^{43, 23}_0 c in DIMACS: 16376 16377 -16378 946 -16379 0 16376 16377 -16378 946 -16380 0 16376 16377 -16378 946 -16381 0 c 0-1 --> -1 c (-b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ -b^{43, 22}_0 ∧ -p_946) -> ( b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ b^{43, 23}_0) c in CNF: c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ p_946 ∨ b^{43, 23}_2 c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ p_946 ∨ -b^{43, 23}_1 c b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ p_946 ∨ b^{43, 23}_0 c in DIMACS: 16376 16377 16378 946 16379 0 16376 16377 16378 946 -16380 0 16376 16377 16378 946 16381 0 c -1-1 --> -2 c ( b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ b^{43, 22}_0 ∧ -p_946) -> ( b^{43, 23}_2 ∧ b^{43, 23}_1 ∧ -b^{43, 23}_0) c in CNF: c -b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ p_946 ∨ b^{43, 23}_2 c -b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ p_946 ∨ b^{43, 23}_1 c -b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ p_946 ∨ -b^{43, 23}_0 c in DIMACS: -16376 16377 -16378 946 16379 0 -16376 16377 -16378 946 16380 0 -16376 16377 -16378 946 -16381 0 c -2-1 --> break c ( b^{43, 22}_2 ∧ b^{43, 22}_1 ∧ -b^{43, 22}_0 ∧ -p_946) -> break c in CNF: c -b^{43, 22}_2 ∨ -b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ p_946 ∨ break c in DIMACS: -16376 -16377 16378 946 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 22}_2 ∧ -b^{43, 22}_1 ∧ -b^{43, 22}_0 ∧ true) c in CNF: c -b^{43, 22}_2 ∨ b^{43, 22}_1 ∨ b^{43, 22}_0 ∨ false c in DIMACS: -16376 16377 16378 0 c 3 does not represent an automaton state. c -(-b^{43, 22}_2 ∧ b^{43, 22}_1 ∧ b^{43, 22}_0 ∧ true) c in CNF: c b^{43, 22}_2 ∨ -b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ false c in DIMACS: 16376 -16377 -16378 0 c -3 does not represent an automaton state. c -( b^{43, 22}_2 ∧ b^{43, 22}_1 ∧ b^{43, 22}_0 ∧ true) c in CNF: c -b^{43, 22}_2 ∨ -b^{43, 22}_1 ∨ -b^{43, 22}_0 ∨ false c in DIMACS: -16376 -16377 -16378 0 c i = 23 c -2+1 --> -1 c ( b^{43, 23}_2 ∧ b^{43, 23}_1 ∧ -b^{43, 23}_0 ∧ p_989) -> ( b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ b^{43, 24}_0) c in CNF: c -b^{43, 23}_2 ∨ -b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ -p_989 ∨ b^{43, 24}_2 c -b^{43, 23}_2 ∨ -b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ -p_989 ∨ -b^{43, 24}_1 c -b^{43, 23}_2 ∨ -b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ -p_989 ∨ b^{43, 24}_0 c in DIMACS: -16379 -16380 16381 -989 16382 0 -16379 -16380 16381 -989 -16383 0 -16379 -16380 16381 -989 16384 0 c -1+1 --> 0 c ( b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ b^{43, 23}_0 ∧ p_989) -> (-b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ -b^{43, 24}_0) c in CNF: c -b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ -p_989 ∨ -b^{43, 24}_2 c -b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ -p_989 ∨ -b^{43, 24}_1 c -b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ -p_989 ∨ -b^{43, 24}_0 c in DIMACS: -16379 16380 -16381 -989 -16382 0 -16379 16380 -16381 -989 -16383 0 -16379 16380 -16381 -989 -16384 0 c 0+1 --> 1 c (-b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ -b^{43, 23}_0 ∧ p_989) -> (-b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ b^{43, 24}_0) c in CNF: c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ -p_989 ∨ -b^{43, 24}_2 c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ -p_989 ∨ -b^{43, 24}_1 c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ -p_989 ∨ b^{43, 24}_0 c in DIMACS: 16379 16380 16381 -989 -16382 0 16379 16380 16381 -989 -16383 0 16379 16380 16381 -989 16384 0 c 1+1 --> 2 c (-b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ b^{43, 23}_0 ∧ p_989) -> (-b^{43, 24}_2 ∧ b^{43, 24}_1 ∧ -b^{43, 24}_0) c in CNF: c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ -p_989 ∨ -b^{43, 24}_2 c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ -p_989 ∨ b^{43, 24}_1 c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ -p_989 ∨ -b^{43, 24}_0 c in DIMACS: 16379 16380 -16381 -989 -16382 0 16379 16380 -16381 -989 16383 0 16379 16380 -16381 -989 -16384 0 c 2+1 --> break c (-b^{43, 23}_2 ∧ b^{43, 23}_1 ∧ -b^{43, 23}_0 ∧ p_989) -> break c in CNF: c b^{43, 23}_2 ∨ -b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ -p_989 ∨ break c in DIMACS: 16379 -16380 16381 -989 1162 0 c 2-1 --> 1 c (-b^{43, 23}_2 ∧ b^{43, 23}_1 ∧ -b^{43, 23}_0 ∧ -p_989) -> (-b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ b^{43, 24}_0) c in CNF: c b^{43, 23}_2 ∨ -b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ p_989 ∨ -b^{43, 24}_2 c b^{43, 23}_2 ∨ -b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ p_989 ∨ -b^{43, 24}_1 c b^{43, 23}_2 ∨ -b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ p_989 ∨ b^{43, 24}_0 c in DIMACS: 16379 -16380 16381 989 -16382 0 16379 -16380 16381 989 -16383 0 16379 -16380 16381 989 16384 0 c 1-1 --> 0 c (-b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ b^{43, 23}_0 ∧ -p_989) -> (-b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ -b^{43, 24}_0) c in CNF: c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ p_989 ∨ -b^{43, 24}_2 c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ p_989 ∨ -b^{43, 24}_1 c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ p_989 ∨ -b^{43, 24}_0 c in DIMACS: 16379 16380 -16381 989 -16382 0 16379 16380 -16381 989 -16383 0 16379 16380 -16381 989 -16384 0 c 0-1 --> -1 c (-b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ -b^{43, 23}_0 ∧ -p_989) -> ( b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ b^{43, 24}_0) c in CNF: c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ p_989 ∨ b^{43, 24}_2 c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ p_989 ∨ -b^{43, 24}_1 c b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ p_989 ∨ b^{43, 24}_0 c in DIMACS: 16379 16380 16381 989 16382 0 16379 16380 16381 989 -16383 0 16379 16380 16381 989 16384 0 c -1-1 --> -2 c ( b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ b^{43, 23}_0 ∧ -p_989) -> ( b^{43, 24}_2 ∧ b^{43, 24}_1 ∧ -b^{43, 24}_0) c in CNF: c -b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ p_989 ∨ b^{43, 24}_2 c -b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ p_989 ∨ b^{43, 24}_1 c -b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ p_989 ∨ -b^{43, 24}_0 c in DIMACS: -16379 16380 -16381 989 16382 0 -16379 16380 -16381 989 16383 0 -16379 16380 -16381 989 -16384 0 c -2-1 --> break c ( b^{43, 23}_2 ∧ b^{43, 23}_1 ∧ -b^{43, 23}_0 ∧ -p_989) -> break c in CNF: c -b^{43, 23}_2 ∨ -b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ p_989 ∨ break c in DIMACS: -16379 -16380 16381 989 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 23}_2 ∧ -b^{43, 23}_1 ∧ -b^{43, 23}_0 ∧ true) c in CNF: c -b^{43, 23}_2 ∨ b^{43, 23}_1 ∨ b^{43, 23}_0 ∨ false c in DIMACS: -16379 16380 16381 0 c 3 does not represent an automaton state. c -(-b^{43, 23}_2 ∧ b^{43, 23}_1 ∧ b^{43, 23}_0 ∧ true) c in CNF: c b^{43, 23}_2 ∨ -b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ false c in DIMACS: 16379 -16380 -16381 0 c -3 does not represent an automaton state. c -( b^{43, 23}_2 ∧ b^{43, 23}_1 ∧ b^{43, 23}_0 ∧ true) c in CNF: c -b^{43, 23}_2 ∨ -b^{43, 23}_1 ∨ -b^{43, 23}_0 ∨ false c in DIMACS: -16379 -16380 -16381 0 c i = 24 c -2+1 --> -1 c ( b^{43, 24}_2 ∧ b^{43, 24}_1 ∧ -b^{43, 24}_0 ∧ p_1032) -> ( b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ b^{43, 25}_0) c in CNF: c -b^{43, 24}_2 ∨ -b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ -p_1032 ∨ b^{43, 25}_2 c -b^{43, 24}_2 ∨ -b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ -p_1032 ∨ -b^{43, 25}_1 c -b^{43, 24}_2 ∨ -b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ -p_1032 ∨ b^{43, 25}_0 c in DIMACS: -16382 -16383 16384 -1032 16385 0 -16382 -16383 16384 -1032 -16386 0 -16382 -16383 16384 -1032 16387 0 c -1+1 --> 0 c ( b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ b^{43, 24}_0 ∧ p_1032) -> (-b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ -b^{43, 25}_0) c in CNF: c -b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ -p_1032 ∨ -b^{43, 25}_2 c -b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ -p_1032 ∨ -b^{43, 25}_1 c -b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ -p_1032 ∨ -b^{43, 25}_0 c in DIMACS: -16382 16383 -16384 -1032 -16385 0 -16382 16383 -16384 -1032 -16386 0 -16382 16383 -16384 -1032 -16387 0 c 0+1 --> 1 c (-b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ -b^{43, 24}_0 ∧ p_1032) -> (-b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ b^{43, 25}_0) c in CNF: c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ -p_1032 ∨ -b^{43, 25}_2 c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ -p_1032 ∨ -b^{43, 25}_1 c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ -p_1032 ∨ b^{43, 25}_0 c in DIMACS: 16382 16383 16384 -1032 -16385 0 16382 16383 16384 -1032 -16386 0 16382 16383 16384 -1032 16387 0 c 1+1 --> 2 c (-b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ b^{43, 24}_0 ∧ p_1032) -> (-b^{43, 25}_2 ∧ b^{43, 25}_1 ∧ -b^{43, 25}_0) c in CNF: c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ -p_1032 ∨ -b^{43, 25}_2 c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ -p_1032 ∨ b^{43, 25}_1 c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ -p_1032 ∨ -b^{43, 25}_0 c in DIMACS: 16382 16383 -16384 -1032 -16385 0 16382 16383 -16384 -1032 16386 0 16382 16383 -16384 -1032 -16387 0 c 2+1 --> break c (-b^{43, 24}_2 ∧ b^{43, 24}_1 ∧ -b^{43, 24}_0 ∧ p_1032) -> break c in CNF: c b^{43, 24}_2 ∨ -b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ -p_1032 ∨ break c in DIMACS: 16382 -16383 16384 -1032 1162 0 c 2-1 --> 1 c (-b^{43, 24}_2 ∧ b^{43, 24}_1 ∧ -b^{43, 24}_0 ∧ -p_1032) -> (-b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ b^{43, 25}_0) c in CNF: c b^{43, 24}_2 ∨ -b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ p_1032 ∨ -b^{43, 25}_2 c b^{43, 24}_2 ∨ -b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ p_1032 ∨ -b^{43, 25}_1 c b^{43, 24}_2 ∨ -b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ p_1032 ∨ b^{43, 25}_0 c in DIMACS: 16382 -16383 16384 1032 -16385 0 16382 -16383 16384 1032 -16386 0 16382 -16383 16384 1032 16387 0 c 1-1 --> 0 c (-b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ b^{43, 24}_0 ∧ -p_1032) -> (-b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ -b^{43, 25}_0) c in CNF: c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ p_1032 ∨ -b^{43, 25}_2 c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ p_1032 ∨ -b^{43, 25}_1 c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ p_1032 ∨ -b^{43, 25}_0 c in DIMACS: 16382 16383 -16384 1032 -16385 0 16382 16383 -16384 1032 -16386 0 16382 16383 -16384 1032 -16387 0 c 0-1 --> -1 c (-b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ -b^{43, 24}_0 ∧ -p_1032) -> ( b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ b^{43, 25}_0) c in CNF: c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ p_1032 ∨ b^{43, 25}_2 c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ p_1032 ∨ -b^{43, 25}_1 c b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ p_1032 ∨ b^{43, 25}_0 c in DIMACS: 16382 16383 16384 1032 16385 0 16382 16383 16384 1032 -16386 0 16382 16383 16384 1032 16387 0 c -1-1 --> -2 c ( b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ b^{43, 24}_0 ∧ -p_1032) -> ( b^{43, 25}_2 ∧ b^{43, 25}_1 ∧ -b^{43, 25}_0) c in CNF: c -b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ p_1032 ∨ b^{43, 25}_2 c -b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ p_1032 ∨ b^{43, 25}_1 c -b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ p_1032 ∨ -b^{43, 25}_0 c in DIMACS: -16382 16383 -16384 1032 16385 0 -16382 16383 -16384 1032 16386 0 -16382 16383 -16384 1032 -16387 0 c -2-1 --> break c ( b^{43, 24}_2 ∧ b^{43, 24}_1 ∧ -b^{43, 24}_0 ∧ -p_1032) -> break c in CNF: c -b^{43, 24}_2 ∨ -b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ p_1032 ∨ break c in DIMACS: -16382 -16383 16384 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 24}_2 ∧ -b^{43, 24}_1 ∧ -b^{43, 24}_0 ∧ true) c in CNF: c -b^{43, 24}_2 ∨ b^{43, 24}_1 ∨ b^{43, 24}_0 ∨ false c in DIMACS: -16382 16383 16384 0 c 3 does not represent an automaton state. c -(-b^{43, 24}_2 ∧ b^{43, 24}_1 ∧ b^{43, 24}_0 ∧ true) c in CNF: c b^{43, 24}_2 ∨ -b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ false c in DIMACS: 16382 -16383 -16384 0 c -3 does not represent an automaton state. c -( b^{43, 24}_2 ∧ b^{43, 24}_1 ∧ b^{43, 24}_0 ∧ true) c in CNF: c -b^{43, 24}_2 ∨ -b^{43, 24}_1 ∨ -b^{43, 24}_0 ∨ false c in DIMACS: -16382 -16383 -16384 0 c i = 25 c -2+1 --> -1 c ( b^{43, 25}_2 ∧ b^{43, 25}_1 ∧ -b^{43, 25}_0 ∧ p_1075) -> ( b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ b^{43, 26}_0) c in CNF: c -b^{43, 25}_2 ∨ -b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ -p_1075 ∨ b^{43, 26}_2 c -b^{43, 25}_2 ∨ -b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ -p_1075 ∨ -b^{43, 26}_1 c -b^{43, 25}_2 ∨ -b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ -p_1075 ∨ b^{43, 26}_0 c in DIMACS: -16385 -16386 16387 -1075 16388 0 -16385 -16386 16387 -1075 -16389 0 -16385 -16386 16387 -1075 16390 0 c -1+1 --> 0 c ( b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ b^{43, 25}_0 ∧ p_1075) -> (-b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ -b^{43, 26}_0) c in CNF: c -b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ -p_1075 ∨ -b^{43, 26}_2 c -b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ -p_1075 ∨ -b^{43, 26}_1 c -b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ -p_1075 ∨ -b^{43, 26}_0 c in DIMACS: -16385 16386 -16387 -1075 -16388 0 -16385 16386 -16387 -1075 -16389 0 -16385 16386 -16387 -1075 -16390 0 c 0+1 --> 1 c (-b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ -b^{43, 25}_0 ∧ p_1075) -> (-b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ b^{43, 26}_0) c in CNF: c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ -p_1075 ∨ -b^{43, 26}_2 c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ -p_1075 ∨ -b^{43, 26}_1 c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ -p_1075 ∨ b^{43, 26}_0 c in DIMACS: 16385 16386 16387 -1075 -16388 0 16385 16386 16387 -1075 -16389 0 16385 16386 16387 -1075 16390 0 c 1+1 --> 2 c (-b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ b^{43, 25}_0 ∧ p_1075) -> (-b^{43, 26}_2 ∧ b^{43, 26}_1 ∧ -b^{43, 26}_0) c in CNF: c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ -p_1075 ∨ -b^{43, 26}_2 c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ -p_1075 ∨ b^{43, 26}_1 c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ -p_1075 ∨ -b^{43, 26}_0 c in DIMACS: 16385 16386 -16387 -1075 -16388 0 16385 16386 -16387 -1075 16389 0 16385 16386 -16387 -1075 -16390 0 c 2+1 --> break c (-b^{43, 25}_2 ∧ b^{43, 25}_1 ∧ -b^{43, 25}_0 ∧ p_1075) -> break c in CNF: c b^{43, 25}_2 ∨ -b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ -p_1075 ∨ break c in DIMACS: 16385 -16386 16387 -1075 1162 0 c 2-1 --> 1 c (-b^{43, 25}_2 ∧ b^{43, 25}_1 ∧ -b^{43, 25}_0 ∧ -p_1075) -> (-b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ b^{43, 26}_0) c in CNF: c b^{43, 25}_2 ∨ -b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ p_1075 ∨ -b^{43, 26}_2 c b^{43, 25}_2 ∨ -b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ p_1075 ∨ -b^{43, 26}_1 c b^{43, 25}_2 ∨ -b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ p_1075 ∨ b^{43, 26}_0 c in DIMACS: 16385 -16386 16387 1075 -16388 0 16385 -16386 16387 1075 -16389 0 16385 -16386 16387 1075 16390 0 c 1-1 --> 0 c (-b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ b^{43, 25}_0 ∧ -p_1075) -> (-b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ -b^{43, 26}_0) c in CNF: c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ p_1075 ∨ -b^{43, 26}_2 c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ p_1075 ∨ -b^{43, 26}_1 c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ p_1075 ∨ -b^{43, 26}_0 c in DIMACS: 16385 16386 -16387 1075 -16388 0 16385 16386 -16387 1075 -16389 0 16385 16386 -16387 1075 -16390 0 c 0-1 --> -1 c (-b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ -b^{43, 25}_0 ∧ -p_1075) -> ( b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ b^{43, 26}_0) c in CNF: c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ p_1075 ∨ b^{43, 26}_2 c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ p_1075 ∨ -b^{43, 26}_1 c b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ p_1075 ∨ b^{43, 26}_0 c in DIMACS: 16385 16386 16387 1075 16388 0 16385 16386 16387 1075 -16389 0 16385 16386 16387 1075 16390 0 c -1-1 --> -2 c ( b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ b^{43, 25}_0 ∧ -p_1075) -> ( b^{43, 26}_2 ∧ b^{43, 26}_1 ∧ -b^{43, 26}_0) c in CNF: c -b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ p_1075 ∨ b^{43, 26}_2 c -b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ p_1075 ∨ b^{43, 26}_1 c -b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ p_1075 ∨ -b^{43, 26}_0 c in DIMACS: -16385 16386 -16387 1075 16388 0 -16385 16386 -16387 1075 16389 0 -16385 16386 -16387 1075 -16390 0 c -2-1 --> break c ( b^{43, 25}_2 ∧ b^{43, 25}_1 ∧ -b^{43, 25}_0 ∧ -p_1075) -> break c in CNF: c -b^{43, 25}_2 ∨ -b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ p_1075 ∨ break c in DIMACS: -16385 -16386 16387 1075 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 25}_2 ∧ -b^{43, 25}_1 ∧ -b^{43, 25}_0 ∧ true) c in CNF: c -b^{43, 25}_2 ∨ b^{43, 25}_1 ∨ b^{43, 25}_0 ∨ false c in DIMACS: -16385 16386 16387 0 c 3 does not represent an automaton state. c -(-b^{43, 25}_2 ∧ b^{43, 25}_1 ∧ b^{43, 25}_0 ∧ true) c in CNF: c b^{43, 25}_2 ∨ -b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ false c in DIMACS: 16385 -16386 -16387 0 c -3 does not represent an automaton state. c -( b^{43, 25}_2 ∧ b^{43, 25}_1 ∧ b^{43, 25}_0 ∧ true) c in CNF: c -b^{43, 25}_2 ∨ -b^{43, 25}_1 ∨ -b^{43, 25}_0 ∨ false c in DIMACS: -16385 -16386 -16387 0 c i = 26 c -2+1 --> -1 c ( b^{43, 26}_2 ∧ b^{43, 26}_1 ∧ -b^{43, 26}_0 ∧ p_1118) -> ( b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ b^{43, 27}_0) c in CNF: c -b^{43, 26}_2 ∨ -b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ -p_1118 ∨ b^{43, 27}_2 c -b^{43, 26}_2 ∨ -b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ -p_1118 ∨ -b^{43, 27}_1 c -b^{43, 26}_2 ∨ -b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ -p_1118 ∨ b^{43, 27}_0 c in DIMACS: -16388 -16389 16390 -1118 16391 0 -16388 -16389 16390 -1118 -16392 0 -16388 -16389 16390 -1118 16393 0 c -1+1 --> 0 c ( b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ b^{43, 26}_0 ∧ p_1118) -> (-b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ -b^{43, 27}_0) c in CNF: c -b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ -p_1118 ∨ -b^{43, 27}_2 c -b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ -p_1118 ∨ -b^{43, 27}_1 c -b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ -p_1118 ∨ -b^{43, 27}_0 c in DIMACS: -16388 16389 -16390 -1118 -16391 0 -16388 16389 -16390 -1118 -16392 0 -16388 16389 -16390 -1118 -16393 0 c 0+1 --> 1 c (-b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ -b^{43, 26}_0 ∧ p_1118) -> (-b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ b^{43, 27}_0) c in CNF: c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ -p_1118 ∨ -b^{43, 27}_2 c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ -p_1118 ∨ -b^{43, 27}_1 c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ -p_1118 ∨ b^{43, 27}_0 c in DIMACS: 16388 16389 16390 -1118 -16391 0 16388 16389 16390 -1118 -16392 0 16388 16389 16390 -1118 16393 0 c 1+1 --> 2 c (-b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ b^{43, 26}_0 ∧ p_1118) -> (-b^{43, 27}_2 ∧ b^{43, 27}_1 ∧ -b^{43, 27}_0) c in CNF: c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ -p_1118 ∨ -b^{43, 27}_2 c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ -p_1118 ∨ b^{43, 27}_1 c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ -p_1118 ∨ -b^{43, 27}_0 c in DIMACS: 16388 16389 -16390 -1118 -16391 0 16388 16389 -16390 -1118 16392 0 16388 16389 -16390 -1118 -16393 0 c 2+1 --> break c (-b^{43, 26}_2 ∧ b^{43, 26}_1 ∧ -b^{43, 26}_0 ∧ p_1118) -> break c in CNF: c b^{43, 26}_2 ∨ -b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ -p_1118 ∨ break c in DIMACS: 16388 -16389 16390 -1118 1162 0 c 2-1 --> 1 c (-b^{43, 26}_2 ∧ b^{43, 26}_1 ∧ -b^{43, 26}_0 ∧ -p_1118) -> (-b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ b^{43, 27}_0) c in CNF: c b^{43, 26}_2 ∨ -b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ p_1118 ∨ -b^{43, 27}_2 c b^{43, 26}_2 ∨ -b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ p_1118 ∨ -b^{43, 27}_1 c b^{43, 26}_2 ∨ -b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ p_1118 ∨ b^{43, 27}_0 c in DIMACS: 16388 -16389 16390 1118 -16391 0 16388 -16389 16390 1118 -16392 0 16388 -16389 16390 1118 16393 0 c 1-1 --> 0 c (-b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ b^{43, 26}_0 ∧ -p_1118) -> (-b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ -b^{43, 27}_0) c in CNF: c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ p_1118 ∨ -b^{43, 27}_2 c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ p_1118 ∨ -b^{43, 27}_1 c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ p_1118 ∨ -b^{43, 27}_0 c in DIMACS: 16388 16389 -16390 1118 -16391 0 16388 16389 -16390 1118 -16392 0 16388 16389 -16390 1118 -16393 0 c 0-1 --> -1 c (-b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ -b^{43, 26}_0 ∧ -p_1118) -> ( b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ b^{43, 27}_0) c in CNF: c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ p_1118 ∨ b^{43, 27}_2 c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ p_1118 ∨ -b^{43, 27}_1 c b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ p_1118 ∨ b^{43, 27}_0 c in DIMACS: 16388 16389 16390 1118 16391 0 16388 16389 16390 1118 -16392 0 16388 16389 16390 1118 16393 0 c -1-1 --> -2 c ( b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ b^{43, 26}_0 ∧ -p_1118) -> ( b^{43, 27}_2 ∧ b^{43, 27}_1 ∧ -b^{43, 27}_0) c in CNF: c -b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ p_1118 ∨ b^{43, 27}_2 c -b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ p_1118 ∨ b^{43, 27}_1 c -b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ p_1118 ∨ -b^{43, 27}_0 c in DIMACS: -16388 16389 -16390 1118 16391 0 -16388 16389 -16390 1118 16392 0 -16388 16389 -16390 1118 -16393 0 c -2-1 --> break c ( b^{43, 26}_2 ∧ b^{43, 26}_1 ∧ -b^{43, 26}_0 ∧ -p_1118) -> break c in CNF: c -b^{43, 26}_2 ∨ -b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ p_1118 ∨ break c in DIMACS: -16388 -16389 16390 1118 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 26}_2 ∧ -b^{43, 26}_1 ∧ -b^{43, 26}_0 ∧ true) c in CNF: c -b^{43, 26}_2 ∨ b^{43, 26}_1 ∨ b^{43, 26}_0 ∨ false c in DIMACS: -16388 16389 16390 0 c 3 does not represent an automaton state. c -(-b^{43, 26}_2 ∧ b^{43, 26}_1 ∧ b^{43, 26}_0 ∧ true) c in CNF: c b^{43, 26}_2 ∨ -b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ false c in DIMACS: 16388 -16389 -16390 0 c -3 does not represent an automaton state. c -( b^{43, 26}_2 ∧ b^{43, 26}_1 ∧ b^{43, 26}_0 ∧ true) c in CNF: c -b^{43, 26}_2 ∨ -b^{43, 26}_1 ∨ -b^{43, 26}_0 ∨ false c in DIMACS: -16388 -16389 -16390 0 c i = 27 c -2+1 --> -1 c ( b^{43, 27}_2 ∧ b^{43, 27}_1 ∧ -b^{43, 27}_0 ∧ p_1161) -> ( b^{43, 28}_2 ∧ -b^{43, 28}_1 ∧ b^{43, 28}_0) c in CNF: c -b^{43, 27}_2 ∨ -b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ -p_1161 ∨ b^{43, 28}_2 c -b^{43, 27}_2 ∨ -b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ -p_1161 ∨ -b^{43, 28}_1 c -b^{43, 27}_2 ∨ -b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ -p_1161 ∨ b^{43, 28}_0 c in DIMACS: -16391 -16392 16393 -1161 16394 0 -16391 -16392 16393 -1161 -16395 0 -16391 -16392 16393 -1161 16396 0 c -1+1 --> 0 c ( b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ b^{43, 27}_0 ∧ p_1161) -> (-b^{43, 28}_2 ∧ -b^{43, 28}_1 ∧ -b^{43, 28}_0) c in CNF: c -b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ -p_1161 ∨ -b^{43, 28}_2 c -b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ -p_1161 ∨ -b^{43, 28}_1 c -b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ -p_1161 ∨ -b^{43, 28}_0 c in DIMACS: -16391 16392 -16393 -1161 -16394 0 -16391 16392 -16393 -1161 -16395 0 -16391 16392 -16393 -1161 -16396 0 c 0+1 --> 1 c (-b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ -b^{43, 27}_0 ∧ p_1161) -> (-b^{43, 28}_2 ∧ -b^{43, 28}_1 ∧ b^{43, 28}_0) c in CNF: c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ -p_1161 ∨ -b^{43, 28}_2 c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ -p_1161 ∨ -b^{43, 28}_1 c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ -p_1161 ∨ b^{43, 28}_0 c in DIMACS: 16391 16392 16393 -1161 -16394 0 16391 16392 16393 -1161 -16395 0 16391 16392 16393 -1161 16396 0 c 1+1 --> 2 c (-b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ b^{43, 27}_0 ∧ p_1161) -> (-b^{43, 28}_2 ∧ b^{43, 28}_1 ∧ -b^{43, 28}_0) c in CNF: c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ -p_1161 ∨ -b^{43, 28}_2 c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ -p_1161 ∨ b^{43, 28}_1 c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ -p_1161 ∨ -b^{43, 28}_0 c in DIMACS: 16391 16392 -16393 -1161 -16394 0 16391 16392 -16393 -1161 16395 0 16391 16392 -16393 -1161 -16396 0 c 2+1 --> break c (-b^{43, 27}_2 ∧ b^{43, 27}_1 ∧ -b^{43, 27}_0 ∧ p_1161) -> break c in CNF: c b^{43, 27}_2 ∨ -b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ -p_1161 ∨ break c in DIMACS: 16391 -16392 16393 -1161 1162 0 c 2-1 --> 1 c (-b^{43, 27}_2 ∧ b^{43, 27}_1 ∧ -b^{43, 27}_0 ∧ -p_1161) -> (-b^{43, 28}_2 ∧ -b^{43, 28}_1 ∧ b^{43, 28}_0) c in CNF: c b^{43, 27}_2 ∨ -b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ p_1161 ∨ -b^{43, 28}_2 c b^{43, 27}_2 ∨ -b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ p_1161 ∨ -b^{43, 28}_1 c b^{43, 27}_2 ∨ -b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ p_1161 ∨ b^{43, 28}_0 c in DIMACS: 16391 -16392 16393 1161 -16394 0 16391 -16392 16393 1161 -16395 0 16391 -16392 16393 1161 16396 0 c 1-1 --> 0 c (-b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ b^{43, 27}_0 ∧ -p_1161) -> (-b^{43, 28}_2 ∧ -b^{43, 28}_1 ∧ -b^{43, 28}_0) c in CNF: c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ p_1161 ∨ -b^{43, 28}_2 c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ p_1161 ∨ -b^{43, 28}_1 c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ p_1161 ∨ -b^{43, 28}_0 c in DIMACS: 16391 16392 -16393 1161 -16394 0 16391 16392 -16393 1161 -16395 0 16391 16392 -16393 1161 -16396 0 c 0-1 --> -1 c (-b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ -b^{43, 27}_0 ∧ -p_1161) -> ( b^{43, 28}_2 ∧ -b^{43, 28}_1 ∧ b^{43, 28}_0) c in CNF: c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ p_1161 ∨ b^{43, 28}_2 c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ p_1161 ∨ -b^{43, 28}_1 c b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ p_1161 ∨ b^{43, 28}_0 c in DIMACS: 16391 16392 16393 1161 16394 0 16391 16392 16393 1161 -16395 0 16391 16392 16393 1161 16396 0 c -1-1 --> -2 c ( b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ b^{43, 27}_0 ∧ -p_1161) -> ( b^{43, 28}_2 ∧ b^{43, 28}_1 ∧ -b^{43, 28}_0) c in CNF: c -b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ p_1161 ∨ b^{43, 28}_2 c -b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ p_1161 ∨ b^{43, 28}_1 c -b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ p_1161 ∨ -b^{43, 28}_0 c in DIMACS: -16391 16392 -16393 1161 16394 0 -16391 16392 -16393 1161 16395 0 -16391 16392 -16393 1161 -16396 0 c -2-1 --> break c ( b^{43, 27}_2 ∧ b^{43, 27}_1 ∧ -b^{43, 27}_0 ∧ -p_1161) -> break c in CNF: c -b^{43, 27}_2 ∨ -b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ p_1161 ∨ break c in DIMACS: -16391 -16392 16393 1161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{43, 27}_2 ∧ -b^{43, 27}_1 ∧ -b^{43, 27}_0 ∧ true) c in CNF: c -b^{43, 27}_2 ∨ b^{43, 27}_1 ∨ b^{43, 27}_0 ∨ false c in DIMACS: -16391 16392 16393 0 c 3 does not represent an automaton state. c -(-b^{43, 27}_2 ∧ b^{43, 27}_1 ∧ b^{43, 27}_0 ∧ true) c in CNF: c b^{43, 27}_2 ∨ -b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ false c in DIMACS: 16391 -16392 -16393 0 c -3 does not represent an automaton state. c -( b^{43, 27}_2 ∧ b^{43, 27}_1 ∧ b^{43, 27}_0 ∧ true) c in CNF: c -b^{43, 27}_2 ∨ -b^{43, 27}_1 ∨ -b^{43, 27}_0 ∨ false c in DIMACS: -16391 -16392 -16393 0 c INIT for k = 44 c -b^{44, 1}_2 c -b^{44, 1}_1 c -b^{44, 1}_0 c in DIMACS: -16397 0 -16398 0 -16399 0 c Transitions for k = 44 c i = 1 c -2+1 --> -1 c ( b^{44, 1}_2 ∧ b^{44, 1}_1 ∧ -b^{44, 1}_0 ∧ p_44) -> ( b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ b^{44, 2}_0) c in CNF: c -b^{44, 1}_2 ∨ -b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ -p_44 ∨ b^{44, 2}_2 c -b^{44, 1}_2 ∨ -b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ -p_44 ∨ -b^{44, 2}_1 c -b^{44, 1}_2 ∨ -b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ -p_44 ∨ b^{44, 2}_0 c in DIMACS: -16397 -16398 16399 -44 16400 0 -16397 -16398 16399 -44 -16401 0 -16397 -16398 16399 -44 16402 0 c -1+1 --> 0 c ( b^{44, 1}_2 ∧ -b^{44, 1}_1 ∧ b^{44, 1}_0 ∧ p_44) -> (-b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ -b^{44, 2}_0) c in CNF: c -b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ -p_44 ∨ -b^{44, 2}_2 c -b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ -p_44 ∨ -b^{44, 2}_1 c -b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ -p_44 ∨ -b^{44, 2}_0 c in DIMACS: -16397 16398 -16399 -44 -16400 0 -16397 16398 -16399 -44 -16401 0 -16397 16398 -16399 -44 -16402 0 c 0+1 --> 1 c (-b^{44, 1}_2 ∧ -b^{44, 1}_1 ∧ -b^{44, 1}_0 ∧ p_44) -> (-b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ b^{44, 2}_0) c in CNF: c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ -p_44 ∨ -b^{44, 2}_2 c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ -p_44 ∨ -b^{44, 2}_1 c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ -p_44 ∨ b^{44, 2}_0 c in DIMACS: 16397 16398 16399 -44 -16400 0 16397 16398 16399 -44 -16401 0 16397 16398 16399 -44 16402 0 c 1+1 --> 2 c (-b^{44, 1}_2 ∧ -b^{44, 1}_1 ∧ b^{44, 1}_0 ∧ p_44) -> (-b^{44, 2}_2 ∧ b^{44, 2}_1 ∧ -b^{44, 2}_0) c in CNF: c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ -p_44 ∨ -b^{44, 2}_2 c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ -p_44 ∨ b^{44, 2}_1 c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ -p_44 ∨ -b^{44, 2}_0 c in DIMACS: 16397 16398 -16399 -44 -16400 0 16397 16398 -16399 -44 16401 0 16397 16398 -16399 -44 -16402 0 c 2+1 --> break c (-b^{44, 1}_2 ∧ b^{44, 1}_1 ∧ -b^{44, 1}_0 ∧ p_44) -> break c in CNF: c b^{44, 1}_2 ∨ -b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ -p_44 ∨ break c in DIMACS: 16397 -16398 16399 -44 1162 0 c 2-1 --> 1 c (-b^{44, 1}_2 ∧ b^{44, 1}_1 ∧ -b^{44, 1}_0 ∧ -p_44) -> (-b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ b^{44, 2}_0) c in CNF: c b^{44, 1}_2 ∨ -b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ p_44 ∨ -b^{44, 2}_2 c b^{44, 1}_2 ∨ -b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ p_44 ∨ -b^{44, 2}_1 c b^{44, 1}_2 ∨ -b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ p_44 ∨ b^{44, 2}_0 c in DIMACS: 16397 -16398 16399 44 -16400 0 16397 -16398 16399 44 -16401 0 16397 -16398 16399 44 16402 0 c 1-1 --> 0 c (-b^{44, 1}_2 ∧ -b^{44, 1}_1 ∧ b^{44, 1}_0 ∧ -p_44) -> (-b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ -b^{44, 2}_0) c in CNF: c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ p_44 ∨ -b^{44, 2}_2 c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ p_44 ∨ -b^{44, 2}_1 c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ p_44 ∨ -b^{44, 2}_0 c in DIMACS: 16397 16398 -16399 44 -16400 0 16397 16398 -16399 44 -16401 0 16397 16398 -16399 44 -16402 0 c 0-1 --> -1 c (-b^{44, 1}_2 ∧ -b^{44, 1}_1 ∧ -b^{44, 1}_0 ∧ -p_44) -> ( b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ b^{44, 2}_0) c in CNF: c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ p_44 ∨ b^{44, 2}_2 c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ p_44 ∨ -b^{44, 2}_1 c b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ p_44 ∨ b^{44, 2}_0 c in DIMACS: 16397 16398 16399 44 16400 0 16397 16398 16399 44 -16401 0 16397 16398 16399 44 16402 0 c -1-1 --> -2 c ( b^{44, 1}_2 ∧ -b^{44, 1}_1 ∧ b^{44, 1}_0 ∧ -p_44) -> ( b^{44, 2}_2 ∧ b^{44, 2}_1 ∧ -b^{44, 2}_0) c in CNF: c -b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ p_44 ∨ b^{44, 2}_2 c -b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ p_44 ∨ b^{44, 2}_1 c -b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ p_44 ∨ -b^{44, 2}_0 c in DIMACS: -16397 16398 -16399 44 16400 0 -16397 16398 -16399 44 16401 0 -16397 16398 -16399 44 -16402 0 c -2-1 --> break c ( b^{44, 1}_2 ∧ b^{44, 1}_1 ∧ -b^{44, 1}_0 ∧ -p_44) -> break c in CNF: c -b^{44, 1}_2 ∨ -b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ p_44 ∨ break c in DIMACS: -16397 -16398 16399 44 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 1}_2 ∧ -b^{44, 1}_1 ∧ -b^{44, 1}_0 ∧ true) c in CNF: c -b^{44, 1}_2 ∨ b^{44, 1}_1 ∨ b^{44, 1}_0 ∨ false c in DIMACS: -16397 16398 16399 0 c 3 does not represent an automaton state. c -(-b^{44, 1}_2 ∧ b^{44, 1}_1 ∧ b^{44, 1}_0 ∧ true) c in CNF: c b^{44, 1}_2 ∨ -b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ false c in DIMACS: 16397 -16398 -16399 0 c -3 does not represent an automaton state. c -( b^{44, 1}_2 ∧ b^{44, 1}_1 ∧ b^{44, 1}_0 ∧ true) c in CNF: c -b^{44, 1}_2 ∨ -b^{44, 1}_1 ∨ -b^{44, 1}_0 ∨ false c in DIMACS: -16397 -16398 -16399 0 c i = 2 c -2+1 --> -1 c ( b^{44, 2}_2 ∧ b^{44, 2}_1 ∧ -b^{44, 2}_0 ∧ p_88) -> ( b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ b^{44, 3}_0) c in CNF: c -b^{44, 2}_2 ∨ -b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ -p_88 ∨ b^{44, 3}_2 c -b^{44, 2}_2 ∨ -b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ -p_88 ∨ -b^{44, 3}_1 c -b^{44, 2}_2 ∨ -b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ -p_88 ∨ b^{44, 3}_0 c in DIMACS: -16400 -16401 16402 -88 16403 0 -16400 -16401 16402 -88 -16404 0 -16400 -16401 16402 -88 16405 0 c -1+1 --> 0 c ( b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ b^{44, 2}_0 ∧ p_88) -> (-b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ -b^{44, 3}_0) c in CNF: c -b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ -p_88 ∨ -b^{44, 3}_2 c -b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ -p_88 ∨ -b^{44, 3}_1 c -b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ -p_88 ∨ -b^{44, 3}_0 c in DIMACS: -16400 16401 -16402 -88 -16403 0 -16400 16401 -16402 -88 -16404 0 -16400 16401 -16402 -88 -16405 0 c 0+1 --> 1 c (-b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ -b^{44, 2}_0 ∧ p_88) -> (-b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ b^{44, 3}_0) c in CNF: c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ -p_88 ∨ -b^{44, 3}_2 c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ -p_88 ∨ -b^{44, 3}_1 c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ -p_88 ∨ b^{44, 3}_0 c in DIMACS: 16400 16401 16402 -88 -16403 0 16400 16401 16402 -88 -16404 0 16400 16401 16402 -88 16405 0 c 1+1 --> 2 c (-b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ b^{44, 2}_0 ∧ p_88) -> (-b^{44, 3}_2 ∧ b^{44, 3}_1 ∧ -b^{44, 3}_0) c in CNF: c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ -p_88 ∨ -b^{44, 3}_2 c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ -p_88 ∨ b^{44, 3}_1 c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ -p_88 ∨ -b^{44, 3}_0 c in DIMACS: 16400 16401 -16402 -88 -16403 0 16400 16401 -16402 -88 16404 0 16400 16401 -16402 -88 -16405 0 c 2+1 --> break c (-b^{44, 2}_2 ∧ b^{44, 2}_1 ∧ -b^{44, 2}_0 ∧ p_88) -> break c in CNF: c b^{44, 2}_2 ∨ -b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ -p_88 ∨ break c in DIMACS: 16400 -16401 16402 -88 1162 0 c 2-1 --> 1 c (-b^{44, 2}_2 ∧ b^{44, 2}_1 ∧ -b^{44, 2}_0 ∧ -p_88) -> (-b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ b^{44, 3}_0) c in CNF: c b^{44, 2}_2 ∨ -b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ p_88 ∨ -b^{44, 3}_2 c b^{44, 2}_2 ∨ -b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ p_88 ∨ -b^{44, 3}_1 c b^{44, 2}_2 ∨ -b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ p_88 ∨ b^{44, 3}_0 c in DIMACS: 16400 -16401 16402 88 -16403 0 16400 -16401 16402 88 -16404 0 16400 -16401 16402 88 16405 0 c 1-1 --> 0 c (-b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ b^{44, 2}_0 ∧ -p_88) -> (-b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ -b^{44, 3}_0) c in CNF: c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ p_88 ∨ -b^{44, 3}_2 c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ p_88 ∨ -b^{44, 3}_1 c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ p_88 ∨ -b^{44, 3}_0 c in DIMACS: 16400 16401 -16402 88 -16403 0 16400 16401 -16402 88 -16404 0 16400 16401 -16402 88 -16405 0 c 0-1 --> -1 c (-b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ -b^{44, 2}_0 ∧ -p_88) -> ( b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ b^{44, 3}_0) c in CNF: c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ p_88 ∨ b^{44, 3}_2 c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ p_88 ∨ -b^{44, 3}_1 c b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ p_88 ∨ b^{44, 3}_0 c in DIMACS: 16400 16401 16402 88 16403 0 16400 16401 16402 88 -16404 0 16400 16401 16402 88 16405 0 c -1-1 --> -2 c ( b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ b^{44, 2}_0 ∧ -p_88) -> ( b^{44, 3}_2 ∧ b^{44, 3}_1 ∧ -b^{44, 3}_0) c in CNF: c -b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ p_88 ∨ b^{44, 3}_2 c -b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ p_88 ∨ b^{44, 3}_1 c -b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ p_88 ∨ -b^{44, 3}_0 c in DIMACS: -16400 16401 -16402 88 16403 0 -16400 16401 -16402 88 16404 0 -16400 16401 -16402 88 -16405 0 c -2-1 --> break c ( b^{44, 2}_2 ∧ b^{44, 2}_1 ∧ -b^{44, 2}_0 ∧ -p_88) -> break c in CNF: c -b^{44, 2}_2 ∨ -b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ p_88 ∨ break c in DIMACS: -16400 -16401 16402 88 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 2}_2 ∧ -b^{44, 2}_1 ∧ -b^{44, 2}_0 ∧ true) c in CNF: c -b^{44, 2}_2 ∨ b^{44, 2}_1 ∨ b^{44, 2}_0 ∨ false c in DIMACS: -16400 16401 16402 0 c 3 does not represent an automaton state. c -(-b^{44, 2}_2 ∧ b^{44, 2}_1 ∧ b^{44, 2}_0 ∧ true) c in CNF: c b^{44, 2}_2 ∨ -b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ false c in DIMACS: 16400 -16401 -16402 0 c -3 does not represent an automaton state. c -( b^{44, 2}_2 ∧ b^{44, 2}_1 ∧ b^{44, 2}_0 ∧ true) c in CNF: c -b^{44, 2}_2 ∨ -b^{44, 2}_1 ∨ -b^{44, 2}_0 ∨ false c in DIMACS: -16400 -16401 -16402 0 c i = 3 c -2+1 --> -1 c ( b^{44, 3}_2 ∧ b^{44, 3}_1 ∧ -b^{44, 3}_0 ∧ p_132) -> ( b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ b^{44, 4}_0) c in CNF: c -b^{44, 3}_2 ∨ -b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ -p_132 ∨ b^{44, 4}_2 c -b^{44, 3}_2 ∨ -b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ -p_132 ∨ -b^{44, 4}_1 c -b^{44, 3}_2 ∨ -b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ -p_132 ∨ b^{44, 4}_0 c in DIMACS: -16403 -16404 16405 -132 16406 0 -16403 -16404 16405 -132 -16407 0 -16403 -16404 16405 -132 16408 0 c -1+1 --> 0 c ( b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ b^{44, 3}_0 ∧ p_132) -> (-b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ -b^{44, 4}_0) c in CNF: c -b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ -p_132 ∨ -b^{44, 4}_2 c -b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ -p_132 ∨ -b^{44, 4}_1 c -b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ -p_132 ∨ -b^{44, 4}_0 c in DIMACS: -16403 16404 -16405 -132 -16406 0 -16403 16404 -16405 -132 -16407 0 -16403 16404 -16405 -132 -16408 0 c 0+1 --> 1 c (-b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ -b^{44, 3}_0 ∧ p_132) -> (-b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ b^{44, 4}_0) c in CNF: c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ -p_132 ∨ -b^{44, 4}_2 c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ -p_132 ∨ -b^{44, 4}_1 c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ -p_132 ∨ b^{44, 4}_0 c in DIMACS: 16403 16404 16405 -132 -16406 0 16403 16404 16405 -132 -16407 0 16403 16404 16405 -132 16408 0 c 1+1 --> 2 c (-b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ b^{44, 3}_0 ∧ p_132) -> (-b^{44, 4}_2 ∧ b^{44, 4}_1 ∧ -b^{44, 4}_0) c in CNF: c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ -p_132 ∨ -b^{44, 4}_2 c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ -p_132 ∨ b^{44, 4}_1 c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ -p_132 ∨ -b^{44, 4}_0 c in DIMACS: 16403 16404 -16405 -132 -16406 0 16403 16404 -16405 -132 16407 0 16403 16404 -16405 -132 -16408 0 c 2+1 --> break c (-b^{44, 3}_2 ∧ b^{44, 3}_1 ∧ -b^{44, 3}_0 ∧ p_132) -> break c in CNF: c b^{44, 3}_2 ∨ -b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ -p_132 ∨ break c in DIMACS: 16403 -16404 16405 -132 1162 0 c 2-1 --> 1 c (-b^{44, 3}_2 ∧ b^{44, 3}_1 ∧ -b^{44, 3}_0 ∧ -p_132) -> (-b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ b^{44, 4}_0) c in CNF: c b^{44, 3}_2 ∨ -b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ p_132 ∨ -b^{44, 4}_2 c b^{44, 3}_2 ∨ -b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ p_132 ∨ -b^{44, 4}_1 c b^{44, 3}_2 ∨ -b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ p_132 ∨ b^{44, 4}_0 c in DIMACS: 16403 -16404 16405 132 -16406 0 16403 -16404 16405 132 -16407 0 16403 -16404 16405 132 16408 0 c 1-1 --> 0 c (-b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ b^{44, 3}_0 ∧ -p_132) -> (-b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ -b^{44, 4}_0) c in CNF: c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ p_132 ∨ -b^{44, 4}_2 c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ p_132 ∨ -b^{44, 4}_1 c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ p_132 ∨ -b^{44, 4}_0 c in DIMACS: 16403 16404 -16405 132 -16406 0 16403 16404 -16405 132 -16407 0 16403 16404 -16405 132 -16408 0 c 0-1 --> -1 c (-b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ -b^{44, 3}_0 ∧ -p_132) -> ( b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ b^{44, 4}_0) c in CNF: c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ p_132 ∨ b^{44, 4}_2 c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ p_132 ∨ -b^{44, 4}_1 c b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ p_132 ∨ b^{44, 4}_0 c in DIMACS: 16403 16404 16405 132 16406 0 16403 16404 16405 132 -16407 0 16403 16404 16405 132 16408 0 c -1-1 --> -2 c ( b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ b^{44, 3}_0 ∧ -p_132) -> ( b^{44, 4}_2 ∧ b^{44, 4}_1 ∧ -b^{44, 4}_0) c in CNF: c -b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ p_132 ∨ b^{44, 4}_2 c -b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ p_132 ∨ b^{44, 4}_1 c -b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ p_132 ∨ -b^{44, 4}_0 c in DIMACS: -16403 16404 -16405 132 16406 0 -16403 16404 -16405 132 16407 0 -16403 16404 -16405 132 -16408 0 c -2-1 --> break c ( b^{44, 3}_2 ∧ b^{44, 3}_1 ∧ -b^{44, 3}_0 ∧ -p_132) -> break c in CNF: c -b^{44, 3}_2 ∨ -b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ p_132 ∨ break c in DIMACS: -16403 -16404 16405 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 3}_2 ∧ -b^{44, 3}_1 ∧ -b^{44, 3}_0 ∧ true) c in CNF: c -b^{44, 3}_2 ∨ b^{44, 3}_1 ∨ b^{44, 3}_0 ∨ false c in DIMACS: -16403 16404 16405 0 c 3 does not represent an automaton state. c -(-b^{44, 3}_2 ∧ b^{44, 3}_1 ∧ b^{44, 3}_0 ∧ true) c in CNF: c b^{44, 3}_2 ∨ -b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ false c in DIMACS: 16403 -16404 -16405 0 c -3 does not represent an automaton state. c -( b^{44, 3}_2 ∧ b^{44, 3}_1 ∧ b^{44, 3}_0 ∧ true) c in CNF: c -b^{44, 3}_2 ∨ -b^{44, 3}_1 ∨ -b^{44, 3}_0 ∨ false c in DIMACS: -16403 -16404 -16405 0 c i = 4 c -2+1 --> -1 c ( b^{44, 4}_2 ∧ b^{44, 4}_1 ∧ -b^{44, 4}_0 ∧ p_176) -> ( b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ b^{44, 5}_0) c in CNF: c -b^{44, 4}_2 ∨ -b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ -p_176 ∨ b^{44, 5}_2 c -b^{44, 4}_2 ∨ -b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ -p_176 ∨ -b^{44, 5}_1 c -b^{44, 4}_2 ∨ -b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ -p_176 ∨ b^{44, 5}_0 c in DIMACS: -16406 -16407 16408 -176 16409 0 -16406 -16407 16408 -176 -16410 0 -16406 -16407 16408 -176 16411 0 c -1+1 --> 0 c ( b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ b^{44, 4}_0 ∧ p_176) -> (-b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ -b^{44, 5}_0) c in CNF: c -b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ -p_176 ∨ -b^{44, 5}_2 c -b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ -p_176 ∨ -b^{44, 5}_1 c -b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ -p_176 ∨ -b^{44, 5}_0 c in DIMACS: -16406 16407 -16408 -176 -16409 0 -16406 16407 -16408 -176 -16410 0 -16406 16407 -16408 -176 -16411 0 c 0+1 --> 1 c (-b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ -b^{44, 4}_0 ∧ p_176) -> (-b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ b^{44, 5}_0) c in CNF: c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ -p_176 ∨ -b^{44, 5}_2 c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ -p_176 ∨ -b^{44, 5}_1 c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ -p_176 ∨ b^{44, 5}_0 c in DIMACS: 16406 16407 16408 -176 -16409 0 16406 16407 16408 -176 -16410 0 16406 16407 16408 -176 16411 0 c 1+1 --> 2 c (-b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ b^{44, 4}_0 ∧ p_176) -> (-b^{44, 5}_2 ∧ b^{44, 5}_1 ∧ -b^{44, 5}_0) c in CNF: c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ -p_176 ∨ -b^{44, 5}_2 c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ -p_176 ∨ b^{44, 5}_1 c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ -p_176 ∨ -b^{44, 5}_0 c in DIMACS: 16406 16407 -16408 -176 -16409 0 16406 16407 -16408 -176 16410 0 16406 16407 -16408 -176 -16411 0 c 2+1 --> break c (-b^{44, 4}_2 ∧ b^{44, 4}_1 ∧ -b^{44, 4}_0 ∧ p_176) -> break c in CNF: c b^{44, 4}_2 ∨ -b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ -p_176 ∨ break c in DIMACS: 16406 -16407 16408 -176 1162 0 c 2-1 --> 1 c (-b^{44, 4}_2 ∧ b^{44, 4}_1 ∧ -b^{44, 4}_0 ∧ -p_176) -> (-b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ b^{44, 5}_0) c in CNF: c b^{44, 4}_2 ∨ -b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ p_176 ∨ -b^{44, 5}_2 c b^{44, 4}_2 ∨ -b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ p_176 ∨ -b^{44, 5}_1 c b^{44, 4}_2 ∨ -b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ p_176 ∨ b^{44, 5}_0 c in DIMACS: 16406 -16407 16408 176 -16409 0 16406 -16407 16408 176 -16410 0 16406 -16407 16408 176 16411 0 c 1-1 --> 0 c (-b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ b^{44, 4}_0 ∧ -p_176) -> (-b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ -b^{44, 5}_0) c in CNF: c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ p_176 ∨ -b^{44, 5}_2 c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ p_176 ∨ -b^{44, 5}_1 c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ p_176 ∨ -b^{44, 5}_0 c in DIMACS: 16406 16407 -16408 176 -16409 0 16406 16407 -16408 176 -16410 0 16406 16407 -16408 176 -16411 0 c 0-1 --> -1 c (-b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ -b^{44, 4}_0 ∧ -p_176) -> ( b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ b^{44, 5}_0) c in CNF: c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ p_176 ∨ b^{44, 5}_2 c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ p_176 ∨ -b^{44, 5}_1 c b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ p_176 ∨ b^{44, 5}_0 c in DIMACS: 16406 16407 16408 176 16409 0 16406 16407 16408 176 -16410 0 16406 16407 16408 176 16411 0 c -1-1 --> -2 c ( b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ b^{44, 4}_0 ∧ -p_176) -> ( b^{44, 5}_2 ∧ b^{44, 5}_1 ∧ -b^{44, 5}_0) c in CNF: c -b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ p_176 ∨ b^{44, 5}_2 c -b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ p_176 ∨ b^{44, 5}_1 c -b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ p_176 ∨ -b^{44, 5}_0 c in DIMACS: -16406 16407 -16408 176 16409 0 -16406 16407 -16408 176 16410 0 -16406 16407 -16408 176 -16411 0 c -2-1 --> break c ( b^{44, 4}_2 ∧ b^{44, 4}_1 ∧ -b^{44, 4}_0 ∧ -p_176) -> break c in CNF: c -b^{44, 4}_2 ∨ -b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ p_176 ∨ break c in DIMACS: -16406 -16407 16408 176 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 4}_2 ∧ -b^{44, 4}_1 ∧ -b^{44, 4}_0 ∧ true) c in CNF: c -b^{44, 4}_2 ∨ b^{44, 4}_1 ∨ b^{44, 4}_0 ∨ false c in DIMACS: -16406 16407 16408 0 c 3 does not represent an automaton state. c -(-b^{44, 4}_2 ∧ b^{44, 4}_1 ∧ b^{44, 4}_0 ∧ true) c in CNF: c b^{44, 4}_2 ∨ -b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ false c in DIMACS: 16406 -16407 -16408 0 c -3 does not represent an automaton state. c -( b^{44, 4}_2 ∧ b^{44, 4}_1 ∧ b^{44, 4}_0 ∧ true) c in CNF: c -b^{44, 4}_2 ∨ -b^{44, 4}_1 ∨ -b^{44, 4}_0 ∨ false c in DIMACS: -16406 -16407 -16408 0 c i = 5 c -2+1 --> -1 c ( b^{44, 5}_2 ∧ b^{44, 5}_1 ∧ -b^{44, 5}_0 ∧ p_220) -> ( b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ b^{44, 6}_0) c in CNF: c -b^{44, 5}_2 ∨ -b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ -p_220 ∨ b^{44, 6}_2 c -b^{44, 5}_2 ∨ -b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ -p_220 ∨ -b^{44, 6}_1 c -b^{44, 5}_2 ∨ -b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ -p_220 ∨ b^{44, 6}_0 c in DIMACS: -16409 -16410 16411 -220 16412 0 -16409 -16410 16411 -220 -16413 0 -16409 -16410 16411 -220 16414 0 c -1+1 --> 0 c ( b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ b^{44, 5}_0 ∧ p_220) -> (-b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ -b^{44, 6}_0) c in CNF: c -b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ -p_220 ∨ -b^{44, 6}_2 c -b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ -p_220 ∨ -b^{44, 6}_1 c -b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ -p_220 ∨ -b^{44, 6}_0 c in DIMACS: -16409 16410 -16411 -220 -16412 0 -16409 16410 -16411 -220 -16413 0 -16409 16410 -16411 -220 -16414 0 c 0+1 --> 1 c (-b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ -b^{44, 5}_0 ∧ p_220) -> (-b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ b^{44, 6}_0) c in CNF: c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ -p_220 ∨ -b^{44, 6}_2 c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ -p_220 ∨ -b^{44, 6}_1 c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ -p_220 ∨ b^{44, 6}_0 c in DIMACS: 16409 16410 16411 -220 -16412 0 16409 16410 16411 -220 -16413 0 16409 16410 16411 -220 16414 0 c 1+1 --> 2 c (-b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ b^{44, 5}_0 ∧ p_220) -> (-b^{44, 6}_2 ∧ b^{44, 6}_1 ∧ -b^{44, 6}_0) c in CNF: c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ -p_220 ∨ -b^{44, 6}_2 c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ -p_220 ∨ b^{44, 6}_1 c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ -p_220 ∨ -b^{44, 6}_0 c in DIMACS: 16409 16410 -16411 -220 -16412 0 16409 16410 -16411 -220 16413 0 16409 16410 -16411 -220 -16414 0 c 2+1 --> break c (-b^{44, 5}_2 ∧ b^{44, 5}_1 ∧ -b^{44, 5}_0 ∧ p_220) -> break c in CNF: c b^{44, 5}_2 ∨ -b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ -p_220 ∨ break c in DIMACS: 16409 -16410 16411 -220 1162 0 c 2-1 --> 1 c (-b^{44, 5}_2 ∧ b^{44, 5}_1 ∧ -b^{44, 5}_0 ∧ -p_220) -> (-b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ b^{44, 6}_0) c in CNF: c b^{44, 5}_2 ∨ -b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ p_220 ∨ -b^{44, 6}_2 c b^{44, 5}_2 ∨ -b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ p_220 ∨ -b^{44, 6}_1 c b^{44, 5}_2 ∨ -b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ p_220 ∨ b^{44, 6}_0 c in DIMACS: 16409 -16410 16411 220 -16412 0 16409 -16410 16411 220 -16413 0 16409 -16410 16411 220 16414 0 c 1-1 --> 0 c (-b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ b^{44, 5}_0 ∧ -p_220) -> (-b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ -b^{44, 6}_0) c in CNF: c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ p_220 ∨ -b^{44, 6}_2 c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ p_220 ∨ -b^{44, 6}_1 c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ p_220 ∨ -b^{44, 6}_0 c in DIMACS: 16409 16410 -16411 220 -16412 0 16409 16410 -16411 220 -16413 0 16409 16410 -16411 220 -16414 0 c 0-1 --> -1 c (-b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ -b^{44, 5}_0 ∧ -p_220) -> ( b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ b^{44, 6}_0) c in CNF: c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ p_220 ∨ b^{44, 6}_2 c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ p_220 ∨ -b^{44, 6}_1 c b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ p_220 ∨ b^{44, 6}_0 c in DIMACS: 16409 16410 16411 220 16412 0 16409 16410 16411 220 -16413 0 16409 16410 16411 220 16414 0 c -1-1 --> -2 c ( b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ b^{44, 5}_0 ∧ -p_220) -> ( b^{44, 6}_2 ∧ b^{44, 6}_1 ∧ -b^{44, 6}_0) c in CNF: c -b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ p_220 ∨ b^{44, 6}_2 c -b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ p_220 ∨ b^{44, 6}_1 c -b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ p_220 ∨ -b^{44, 6}_0 c in DIMACS: -16409 16410 -16411 220 16412 0 -16409 16410 -16411 220 16413 0 -16409 16410 -16411 220 -16414 0 c -2-1 --> break c ( b^{44, 5}_2 ∧ b^{44, 5}_1 ∧ -b^{44, 5}_0 ∧ -p_220) -> break c in CNF: c -b^{44, 5}_2 ∨ -b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ p_220 ∨ break c in DIMACS: -16409 -16410 16411 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 5}_2 ∧ -b^{44, 5}_1 ∧ -b^{44, 5}_0 ∧ true) c in CNF: c -b^{44, 5}_2 ∨ b^{44, 5}_1 ∨ b^{44, 5}_0 ∨ false c in DIMACS: -16409 16410 16411 0 c 3 does not represent an automaton state. c -(-b^{44, 5}_2 ∧ b^{44, 5}_1 ∧ b^{44, 5}_0 ∧ true) c in CNF: c b^{44, 5}_2 ∨ -b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ false c in DIMACS: 16409 -16410 -16411 0 c -3 does not represent an automaton state. c -( b^{44, 5}_2 ∧ b^{44, 5}_1 ∧ b^{44, 5}_0 ∧ true) c in CNF: c -b^{44, 5}_2 ∨ -b^{44, 5}_1 ∨ -b^{44, 5}_0 ∨ false c in DIMACS: -16409 -16410 -16411 0 c i = 6 c -2+1 --> -1 c ( b^{44, 6}_2 ∧ b^{44, 6}_1 ∧ -b^{44, 6}_0 ∧ p_264) -> ( b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ b^{44, 7}_0) c in CNF: c -b^{44, 6}_2 ∨ -b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ -p_264 ∨ b^{44, 7}_2 c -b^{44, 6}_2 ∨ -b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ -p_264 ∨ -b^{44, 7}_1 c -b^{44, 6}_2 ∨ -b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ -p_264 ∨ b^{44, 7}_0 c in DIMACS: -16412 -16413 16414 -264 16415 0 -16412 -16413 16414 -264 -16416 0 -16412 -16413 16414 -264 16417 0 c -1+1 --> 0 c ( b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ b^{44, 6}_0 ∧ p_264) -> (-b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ -b^{44, 7}_0) c in CNF: c -b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ -p_264 ∨ -b^{44, 7}_2 c -b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ -p_264 ∨ -b^{44, 7}_1 c -b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ -p_264 ∨ -b^{44, 7}_0 c in DIMACS: -16412 16413 -16414 -264 -16415 0 -16412 16413 -16414 -264 -16416 0 -16412 16413 -16414 -264 -16417 0 c 0+1 --> 1 c (-b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ -b^{44, 6}_0 ∧ p_264) -> (-b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ b^{44, 7}_0) c in CNF: c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ -p_264 ∨ -b^{44, 7}_2 c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ -p_264 ∨ -b^{44, 7}_1 c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ -p_264 ∨ b^{44, 7}_0 c in DIMACS: 16412 16413 16414 -264 -16415 0 16412 16413 16414 -264 -16416 0 16412 16413 16414 -264 16417 0 c 1+1 --> 2 c (-b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ b^{44, 6}_0 ∧ p_264) -> (-b^{44, 7}_2 ∧ b^{44, 7}_1 ∧ -b^{44, 7}_0) c in CNF: c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ -p_264 ∨ -b^{44, 7}_2 c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ -p_264 ∨ b^{44, 7}_1 c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ -p_264 ∨ -b^{44, 7}_0 c in DIMACS: 16412 16413 -16414 -264 -16415 0 16412 16413 -16414 -264 16416 0 16412 16413 -16414 -264 -16417 0 c 2+1 --> break c (-b^{44, 6}_2 ∧ b^{44, 6}_1 ∧ -b^{44, 6}_0 ∧ p_264) -> break c in CNF: c b^{44, 6}_2 ∨ -b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ -p_264 ∨ break c in DIMACS: 16412 -16413 16414 -264 1162 0 c 2-1 --> 1 c (-b^{44, 6}_2 ∧ b^{44, 6}_1 ∧ -b^{44, 6}_0 ∧ -p_264) -> (-b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ b^{44, 7}_0) c in CNF: c b^{44, 6}_2 ∨ -b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ p_264 ∨ -b^{44, 7}_2 c b^{44, 6}_2 ∨ -b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ p_264 ∨ -b^{44, 7}_1 c b^{44, 6}_2 ∨ -b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ p_264 ∨ b^{44, 7}_0 c in DIMACS: 16412 -16413 16414 264 -16415 0 16412 -16413 16414 264 -16416 0 16412 -16413 16414 264 16417 0 c 1-1 --> 0 c (-b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ b^{44, 6}_0 ∧ -p_264) -> (-b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ -b^{44, 7}_0) c in CNF: c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ p_264 ∨ -b^{44, 7}_2 c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ p_264 ∨ -b^{44, 7}_1 c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ p_264 ∨ -b^{44, 7}_0 c in DIMACS: 16412 16413 -16414 264 -16415 0 16412 16413 -16414 264 -16416 0 16412 16413 -16414 264 -16417 0 c 0-1 --> -1 c (-b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ -b^{44, 6}_0 ∧ -p_264) -> ( b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ b^{44, 7}_0) c in CNF: c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ p_264 ∨ b^{44, 7}_2 c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ p_264 ∨ -b^{44, 7}_1 c b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ p_264 ∨ b^{44, 7}_0 c in DIMACS: 16412 16413 16414 264 16415 0 16412 16413 16414 264 -16416 0 16412 16413 16414 264 16417 0 c -1-1 --> -2 c ( b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ b^{44, 6}_0 ∧ -p_264) -> ( b^{44, 7}_2 ∧ b^{44, 7}_1 ∧ -b^{44, 7}_0) c in CNF: c -b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ p_264 ∨ b^{44, 7}_2 c -b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ p_264 ∨ b^{44, 7}_1 c -b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ p_264 ∨ -b^{44, 7}_0 c in DIMACS: -16412 16413 -16414 264 16415 0 -16412 16413 -16414 264 16416 0 -16412 16413 -16414 264 -16417 0 c -2-1 --> break c ( b^{44, 6}_2 ∧ b^{44, 6}_1 ∧ -b^{44, 6}_0 ∧ -p_264) -> break c in CNF: c -b^{44, 6}_2 ∨ -b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ p_264 ∨ break c in DIMACS: -16412 -16413 16414 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 6}_2 ∧ -b^{44, 6}_1 ∧ -b^{44, 6}_0 ∧ true) c in CNF: c -b^{44, 6}_2 ∨ b^{44, 6}_1 ∨ b^{44, 6}_0 ∨ false c in DIMACS: -16412 16413 16414 0 c 3 does not represent an automaton state. c -(-b^{44, 6}_2 ∧ b^{44, 6}_1 ∧ b^{44, 6}_0 ∧ true) c in CNF: c b^{44, 6}_2 ∨ -b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ false c in DIMACS: 16412 -16413 -16414 0 c -3 does not represent an automaton state. c -( b^{44, 6}_2 ∧ b^{44, 6}_1 ∧ b^{44, 6}_0 ∧ true) c in CNF: c -b^{44, 6}_2 ∨ -b^{44, 6}_1 ∨ -b^{44, 6}_0 ∨ false c in DIMACS: -16412 -16413 -16414 0 c i = 7 c -2+1 --> -1 c ( b^{44, 7}_2 ∧ b^{44, 7}_1 ∧ -b^{44, 7}_0 ∧ p_308) -> ( b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ b^{44, 8}_0) c in CNF: c -b^{44, 7}_2 ∨ -b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ -p_308 ∨ b^{44, 8}_2 c -b^{44, 7}_2 ∨ -b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ -p_308 ∨ -b^{44, 8}_1 c -b^{44, 7}_2 ∨ -b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ -p_308 ∨ b^{44, 8}_0 c in DIMACS: -16415 -16416 16417 -308 16418 0 -16415 -16416 16417 -308 -16419 0 -16415 -16416 16417 -308 16420 0 c -1+1 --> 0 c ( b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ b^{44, 7}_0 ∧ p_308) -> (-b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ -b^{44, 8}_0) c in CNF: c -b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ -p_308 ∨ -b^{44, 8}_2 c -b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ -p_308 ∨ -b^{44, 8}_1 c -b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ -p_308 ∨ -b^{44, 8}_0 c in DIMACS: -16415 16416 -16417 -308 -16418 0 -16415 16416 -16417 -308 -16419 0 -16415 16416 -16417 -308 -16420 0 c 0+1 --> 1 c (-b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ -b^{44, 7}_0 ∧ p_308) -> (-b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ b^{44, 8}_0) c in CNF: c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ -p_308 ∨ -b^{44, 8}_2 c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ -p_308 ∨ -b^{44, 8}_1 c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ -p_308 ∨ b^{44, 8}_0 c in DIMACS: 16415 16416 16417 -308 -16418 0 16415 16416 16417 -308 -16419 0 16415 16416 16417 -308 16420 0 c 1+1 --> 2 c (-b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ b^{44, 7}_0 ∧ p_308) -> (-b^{44, 8}_2 ∧ b^{44, 8}_1 ∧ -b^{44, 8}_0) c in CNF: c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ -p_308 ∨ -b^{44, 8}_2 c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ -p_308 ∨ b^{44, 8}_1 c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ -p_308 ∨ -b^{44, 8}_0 c in DIMACS: 16415 16416 -16417 -308 -16418 0 16415 16416 -16417 -308 16419 0 16415 16416 -16417 -308 -16420 0 c 2+1 --> break c (-b^{44, 7}_2 ∧ b^{44, 7}_1 ∧ -b^{44, 7}_0 ∧ p_308) -> break c in CNF: c b^{44, 7}_2 ∨ -b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ -p_308 ∨ break c in DIMACS: 16415 -16416 16417 -308 1162 0 c 2-1 --> 1 c (-b^{44, 7}_2 ∧ b^{44, 7}_1 ∧ -b^{44, 7}_0 ∧ -p_308) -> (-b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ b^{44, 8}_0) c in CNF: c b^{44, 7}_2 ∨ -b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ p_308 ∨ -b^{44, 8}_2 c b^{44, 7}_2 ∨ -b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ p_308 ∨ -b^{44, 8}_1 c b^{44, 7}_2 ∨ -b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ p_308 ∨ b^{44, 8}_0 c in DIMACS: 16415 -16416 16417 308 -16418 0 16415 -16416 16417 308 -16419 0 16415 -16416 16417 308 16420 0 c 1-1 --> 0 c (-b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ b^{44, 7}_0 ∧ -p_308) -> (-b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ -b^{44, 8}_0) c in CNF: c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ p_308 ∨ -b^{44, 8}_2 c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ p_308 ∨ -b^{44, 8}_1 c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ p_308 ∨ -b^{44, 8}_0 c in DIMACS: 16415 16416 -16417 308 -16418 0 16415 16416 -16417 308 -16419 0 16415 16416 -16417 308 -16420 0 c 0-1 --> -1 c (-b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ -b^{44, 7}_0 ∧ -p_308) -> ( b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ b^{44, 8}_0) c in CNF: c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ p_308 ∨ b^{44, 8}_2 c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ p_308 ∨ -b^{44, 8}_1 c b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ p_308 ∨ b^{44, 8}_0 c in DIMACS: 16415 16416 16417 308 16418 0 16415 16416 16417 308 -16419 0 16415 16416 16417 308 16420 0 c -1-1 --> -2 c ( b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ b^{44, 7}_0 ∧ -p_308) -> ( b^{44, 8}_2 ∧ b^{44, 8}_1 ∧ -b^{44, 8}_0) c in CNF: c -b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ p_308 ∨ b^{44, 8}_2 c -b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ p_308 ∨ b^{44, 8}_1 c -b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ p_308 ∨ -b^{44, 8}_0 c in DIMACS: -16415 16416 -16417 308 16418 0 -16415 16416 -16417 308 16419 0 -16415 16416 -16417 308 -16420 0 c -2-1 --> break c ( b^{44, 7}_2 ∧ b^{44, 7}_1 ∧ -b^{44, 7}_0 ∧ -p_308) -> break c in CNF: c -b^{44, 7}_2 ∨ -b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ p_308 ∨ break c in DIMACS: -16415 -16416 16417 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 7}_2 ∧ -b^{44, 7}_1 ∧ -b^{44, 7}_0 ∧ true) c in CNF: c -b^{44, 7}_2 ∨ b^{44, 7}_1 ∨ b^{44, 7}_0 ∨ false c in DIMACS: -16415 16416 16417 0 c 3 does not represent an automaton state. c -(-b^{44, 7}_2 ∧ b^{44, 7}_1 ∧ b^{44, 7}_0 ∧ true) c in CNF: c b^{44, 7}_2 ∨ -b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ false c in DIMACS: 16415 -16416 -16417 0 c -3 does not represent an automaton state. c -( b^{44, 7}_2 ∧ b^{44, 7}_1 ∧ b^{44, 7}_0 ∧ true) c in CNF: c -b^{44, 7}_2 ∨ -b^{44, 7}_1 ∨ -b^{44, 7}_0 ∨ false c in DIMACS: -16415 -16416 -16417 0 c i = 8 c -2+1 --> -1 c ( b^{44, 8}_2 ∧ b^{44, 8}_1 ∧ -b^{44, 8}_0 ∧ p_352) -> ( b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ b^{44, 9}_0) c in CNF: c -b^{44, 8}_2 ∨ -b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ -p_352 ∨ b^{44, 9}_2 c -b^{44, 8}_2 ∨ -b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ -p_352 ∨ -b^{44, 9}_1 c -b^{44, 8}_2 ∨ -b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ -p_352 ∨ b^{44, 9}_0 c in DIMACS: -16418 -16419 16420 -352 16421 0 -16418 -16419 16420 -352 -16422 0 -16418 -16419 16420 -352 16423 0 c -1+1 --> 0 c ( b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ b^{44, 8}_0 ∧ p_352) -> (-b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ -b^{44, 9}_0) c in CNF: c -b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ -p_352 ∨ -b^{44, 9}_2 c -b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ -p_352 ∨ -b^{44, 9}_1 c -b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ -p_352 ∨ -b^{44, 9}_0 c in DIMACS: -16418 16419 -16420 -352 -16421 0 -16418 16419 -16420 -352 -16422 0 -16418 16419 -16420 -352 -16423 0 c 0+1 --> 1 c (-b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ -b^{44, 8}_0 ∧ p_352) -> (-b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ b^{44, 9}_0) c in CNF: c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ -p_352 ∨ -b^{44, 9}_2 c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ -p_352 ∨ -b^{44, 9}_1 c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ -p_352 ∨ b^{44, 9}_0 c in DIMACS: 16418 16419 16420 -352 -16421 0 16418 16419 16420 -352 -16422 0 16418 16419 16420 -352 16423 0 c 1+1 --> 2 c (-b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ b^{44, 8}_0 ∧ p_352) -> (-b^{44, 9}_2 ∧ b^{44, 9}_1 ∧ -b^{44, 9}_0) c in CNF: c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ -p_352 ∨ -b^{44, 9}_2 c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ -p_352 ∨ b^{44, 9}_1 c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ -p_352 ∨ -b^{44, 9}_0 c in DIMACS: 16418 16419 -16420 -352 -16421 0 16418 16419 -16420 -352 16422 0 16418 16419 -16420 -352 -16423 0 c 2+1 --> break c (-b^{44, 8}_2 ∧ b^{44, 8}_1 ∧ -b^{44, 8}_0 ∧ p_352) -> break c in CNF: c b^{44, 8}_2 ∨ -b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ -p_352 ∨ break c in DIMACS: 16418 -16419 16420 -352 1162 0 c 2-1 --> 1 c (-b^{44, 8}_2 ∧ b^{44, 8}_1 ∧ -b^{44, 8}_0 ∧ -p_352) -> (-b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ b^{44, 9}_0) c in CNF: c b^{44, 8}_2 ∨ -b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ p_352 ∨ -b^{44, 9}_2 c b^{44, 8}_2 ∨ -b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ p_352 ∨ -b^{44, 9}_1 c b^{44, 8}_2 ∨ -b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ p_352 ∨ b^{44, 9}_0 c in DIMACS: 16418 -16419 16420 352 -16421 0 16418 -16419 16420 352 -16422 0 16418 -16419 16420 352 16423 0 c 1-1 --> 0 c (-b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ b^{44, 8}_0 ∧ -p_352) -> (-b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ -b^{44, 9}_0) c in CNF: c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ p_352 ∨ -b^{44, 9}_2 c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ p_352 ∨ -b^{44, 9}_1 c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ p_352 ∨ -b^{44, 9}_0 c in DIMACS: 16418 16419 -16420 352 -16421 0 16418 16419 -16420 352 -16422 0 16418 16419 -16420 352 -16423 0 c 0-1 --> -1 c (-b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ -b^{44, 8}_0 ∧ -p_352) -> ( b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ b^{44, 9}_0) c in CNF: c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ p_352 ∨ b^{44, 9}_2 c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ p_352 ∨ -b^{44, 9}_1 c b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ p_352 ∨ b^{44, 9}_0 c in DIMACS: 16418 16419 16420 352 16421 0 16418 16419 16420 352 -16422 0 16418 16419 16420 352 16423 0 c -1-1 --> -2 c ( b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ b^{44, 8}_0 ∧ -p_352) -> ( b^{44, 9}_2 ∧ b^{44, 9}_1 ∧ -b^{44, 9}_0) c in CNF: c -b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ p_352 ∨ b^{44, 9}_2 c -b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ p_352 ∨ b^{44, 9}_1 c -b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ p_352 ∨ -b^{44, 9}_0 c in DIMACS: -16418 16419 -16420 352 16421 0 -16418 16419 -16420 352 16422 0 -16418 16419 -16420 352 -16423 0 c -2-1 --> break c ( b^{44, 8}_2 ∧ b^{44, 8}_1 ∧ -b^{44, 8}_0 ∧ -p_352) -> break c in CNF: c -b^{44, 8}_2 ∨ -b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ p_352 ∨ break c in DIMACS: -16418 -16419 16420 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 8}_2 ∧ -b^{44, 8}_1 ∧ -b^{44, 8}_0 ∧ true) c in CNF: c -b^{44, 8}_2 ∨ b^{44, 8}_1 ∨ b^{44, 8}_0 ∨ false c in DIMACS: -16418 16419 16420 0 c 3 does not represent an automaton state. c -(-b^{44, 8}_2 ∧ b^{44, 8}_1 ∧ b^{44, 8}_0 ∧ true) c in CNF: c b^{44, 8}_2 ∨ -b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ false c in DIMACS: 16418 -16419 -16420 0 c -3 does not represent an automaton state. c -( b^{44, 8}_2 ∧ b^{44, 8}_1 ∧ b^{44, 8}_0 ∧ true) c in CNF: c -b^{44, 8}_2 ∨ -b^{44, 8}_1 ∨ -b^{44, 8}_0 ∨ false c in DIMACS: -16418 -16419 -16420 0 c i = 9 c -2+1 --> -1 c ( b^{44, 9}_2 ∧ b^{44, 9}_1 ∧ -b^{44, 9}_0 ∧ p_396) -> ( b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ b^{44, 10}_0) c in CNF: c -b^{44, 9}_2 ∨ -b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ -p_396 ∨ b^{44, 10}_2 c -b^{44, 9}_2 ∨ -b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ -p_396 ∨ -b^{44, 10}_1 c -b^{44, 9}_2 ∨ -b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ -p_396 ∨ b^{44, 10}_0 c in DIMACS: -16421 -16422 16423 -396 16424 0 -16421 -16422 16423 -396 -16425 0 -16421 -16422 16423 -396 16426 0 c -1+1 --> 0 c ( b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ b^{44, 9}_0 ∧ p_396) -> (-b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ -b^{44, 10}_0) c in CNF: c -b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ -p_396 ∨ -b^{44, 10}_2 c -b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ -p_396 ∨ -b^{44, 10}_1 c -b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ -p_396 ∨ -b^{44, 10}_0 c in DIMACS: -16421 16422 -16423 -396 -16424 0 -16421 16422 -16423 -396 -16425 0 -16421 16422 -16423 -396 -16426 0 c 0+1 --> 1 c (-b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ -b^{44, 9}_0 ∧ p_396) -> (-b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ b^{44, 10}_0) c in CNF: c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ -p_396 ∨ -b^{44, 10}_2 c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ -p_396 ∨ -b^{44, 10}_1 c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ -p_396 ∨ b^{44, 10}_0 c in DIMACS: 16421 16422 16423 -396 -16424 0 16421 16422 16423 -396 -16425 0 16421 16422 16423 -396 16426 0 c 1+1 --> 2 c (-b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ b^{44, 9}_0 ∧ p_396) -> (-b^{44, 10}_2 ∧ b^{44, 10}_1 ∧ -b^{44, 10}_0) c in CNF: c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ -p_396 ∨ -b^{44, 10}_2 c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ -p_396 ∨ b^{44, 10}_1 c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ -p_396 ∨ -b^{44, 10}_0 c in DIMACS: 16421 16422 -16423 -396 -16424 0 16421 16422 -16423 -396 16425 0 16421 16422 -16423 -396 -16426 0 c 2+1 --> break c (-b^{44, 9}_2 ∧ b^{44, 9}_1 ∧ -b^{44, 9}_0 ∧ p_396) -> break c in CNF: c b^{44, 9}_2 ∨ -b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ -p_396 ∨ break c in DIMACS: 16421 -16422 16423 -396 1162 0 c 2-1 --> 1 c (-b^{44, 9}_2 ∧ b^{44, 9}_1 ∧ -b^{44, 9}_0 ∧ -p_396) -> (-b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ b^{44, 10}_0) c in CNF: c b^{44, 9}_2 ∨ -b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ p_396 ∨ -b^{44, 10}_2 c b^{44, 9}_2 ∨ -b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ p_396 ∨ -b^{44, 10}_1 c b^{44, 9}_2 ∨ -b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ p_396 ∨ b^{44, 10}_0 c in DIMACS: 16421 -16422 16423 396 -16424 0 16421 -16422 16423 396 -16425 0 16421 -16422 16423 396 16426 0 c 1-1 --> 0 c (-b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ b^{44, 9}_0 ∧ -p_396) -> (-b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ -b^{44, 10}_0) c in CNF: c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ p_396 ∨ -b^{44, 10}_2 c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ p_396 ∨ -b^{44, 10}_1 c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ p_396 ∨ -b^{44, 10}_0 c in DIMACS: 16421 16422 -16423 396 -16424 0 16421 16422 -16423 396 -16425 0 16421 16422 -16423 396 -16426 0 c 0-1 --> -1 c (-b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ -b^{44, 9}_0 ∧ -p_396) -> ( b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ b^{44, 10}_0) c in CNF: c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ p_396 ∨ b^{44, 10}_2 c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ p_396 ∨ -b^{44, 10}_1 c b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ p_396 ∨ b^{44, 10}_0 c in DIMACS: 16421 16422 16423 396 16424 0 16421 16422 16423 396 -16425 0 16421 16422 16423 396 16426 0 c -1-1 --> -2 c ( b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ b^{44, 9}_0 ∧ -p_396) -> ( b^{44, 10}_2 ∧ b^{44, 10}_1 ∧ -b^{44, 10}_0) c in CNF: c -b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ p_396 ∨ b^{44, 10}_2 c -b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ p_396 ∨ b^{44, 10}_1 c -b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ p_396 ∨ -b^{44, 10}_0 c in DIMACS: -16421 16422 -16423 396 16424 0 -16421 16422 -16423 396 16425 0 -16421 16422 -16423 396 -16426 0 c -2-1 --> break c ( b^{44, 9}_2 ∧ b^{44, 9}_1 ∧ -b^{44, 9}_0 ∧ -p_396) -> break c in CNF: c -b^{44, 9}_2 ∨ -b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ p_396 ∨ break c in DIMACS: -16421 -16422 16423 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 9}_2 ∧ -b^{44, 9}_1 ∧ -b^{44, 9}_0 ∧ true) c in CNF: c -b^{44, 9}_2 ∨ b^{44, 9}_1 ∨ b^{44, 9}_0 ∨ false c in DIMACS: -16421 16422 16423 0 c 3 does not represent an automaton state. c -(-b^{44, 9}_2 ∧ b^{44, 9}_1 ∧ b^{44, 9}_0 ∧ true) c in CNF: c b^{44, 9}_2 ∨ -b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ false c in DIMACS: 16421 -16422 -16423 0 c -3 does not represent an automaton state. c -( b^{44, 9}_2 ∧ b^{44, 9}_1 ∧ b^{44, 9}_0 ∧ true) c in CNF: c -b^{44, 9}_2 ∨ -b^{44, 9}_1 ∨ -b^{44, 9}_0 ∨ false c in DIMACS: -16421 -16422 -16423 0 c i = 10 c -2+1 --> -1 c ( b^{44, 10}_2 ∧ b^{44, 10}_1 ∧ -b^{44, 10}_0 ∧ p_440) -> ( b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ b^{44, 11}_0) c in CNF: c -b^{44, 10}_2 ∨ -b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ -p_440 ∨ b^{44, 11}_2 c -b^{44, 10}_2 ∨ -b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ -p_440 ∨ -b^{44, 11}_1 c -b^{44, 10}_2 ∨ -b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ -p_440 ∨ b^{44, 11}_0 c in DIMACS: -16424 -16425 16426 -440 16427 0 -16424 -16425 16426 -440 -16428 0 -16424 -16425 16426 -440 16429 0 c -1+1 --> 0 c ( b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ b^{44, 10}_0 ∧ p_440) -> (-b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ -b^{44, 11}_0) c in CNF: c -b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ -p_440 ∨ -b^{44, 11}_2 c -b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ -p_440 ∨ -b^{44, 11}_1 c -b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ -p_440 ∨ -b^{44, 11}_0 c in DIMACS: -16424 16425 -16426 -440 -16427 0 -16424 16425 -16426 -440 -16428 0 -16424 16425 -16426 -440 -16429 0 c 0+1 --> 1 c (-b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ -b^{44, 10}_0 ∧ p_440) -> (-b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ b^{44, 11}_0) c in CNF: c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ -p_440 ∨ -b^{44, 11}_2 c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ -p_440 ∨ -b^{44, 11}_1 c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ -p_440 ∨ b^{44, 11}_0 c in DIMACS: 16424 16425 16426 -440 -16427 0 16424 16425 16426 -440 -16428 0 16424 16425 16426 -440 16429 0 c 1+1 --> 2 c (-b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ b^{44, 10}_0 ∧ p_440) -> (-b^{44, 11}_2 ∧ b^{44, 11}_1 ∧ -b^{44, 11}_0) c in CNF: c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ -p_440 ∨ -b^{44, 11}_2 c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ -p_440 ∨ b^{44, 11}_1 c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ -p_440 ∨ -b^{44, 11}_0 c in DIMACS: 16424 16425 -16426 -440 -16427 0 16424 16425 -16426 -440 16428 0 16424 16425 -16426 -440 -16429 0 c 2+1 --> break c (-b^{44, 10}_2 ∧ b^{44, 10}_1 ∧ -b^{44, 10}_0 ∧ p_440) -> break c in CNF: c b^{44, 10}_2 ∨ -b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ -p_440 ∨ break c in DIMACS: 16424 -16425 16426 -440 1162 0 c 2-1 --> 1 c (-b^{44, 10}_2 ∧ b^{44, 10}_1 ∧ -b^{44, 10}_0 ∧ -p_440) -> (-b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ b^{44, 11}_0) c in CNF: c b^{44, 10}_2 ∨ -b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ p_440 ∨ -b^{44, 11}_2 c b^{44, 10}_2 ∨ -b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ p_440 ∨ -b^{44, 11}_1 c b^{44, 10}_2 ∨ -b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ p_440 ∨ b^{44, 11}_0 c in DIMACS: 16424 -16425 16426 440 -16427 0 16424 -16425 16426 440 -16428 0 16424 -16425 16426 440 16429 0 c 1-1 --> 0 c (-b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ b^{44, 10}_0 ∧ -p_440) -> (-b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ -b^{44, 11}_0) c in CNF: c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ p_440 ∨ -b^{44, 11}_2 c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ p_440 ∨ -b^{44, 11}_1 c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ p_440 ∨ -b^{44, 11}_0 c in DIMACS: 16424 16425 -16426 440 -16427 0 16424 16425 -16426 440 -16428 0 16424 16425 -16426 440 -16429 0 c 0-1 --> -1 c (-b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ -b^{44, 10}_0 ∧ -p_440) -> ( b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ b^{44, 11}_0) c in CNF: c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ p_440 ∨ b^{44, 11}_2 c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ p_440 ∨ -b^{44, 11}_1 c b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ p_440 ∨ b^{44, 11}_0 c in DIMACS: 16424 16425 16426 440 16427 0 16424 16425 16426 440 -16428 0 16424 16425 16426 440 16429 0 c -1-1 --> -2 c ( b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ b^{44, 10}_0 ∧ -p_440) -> ( b^{44, 11}_2 ∧ b^{44, 11}_1 ∧ -b^{44, 11}_0) c in CNF: c -b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ p_440 ∨ b^{44, 11}_2 c -b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ p_440 ∨ b^{44, 11}_1 c -b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ p_440 ∨ -b^{44, 11}_0 c in DIMACS: -16424 16425 -16426 440 16427 0 -16424 16425 -16426 440 16428 0 -16424 16425 -16426 440 -16429 0 c -2-1 --> break c ( b^{44, 10}_2 ∧ b^{44, 10}_1 ∧ -b^{44, 10}_0 ∧ -p_440) -> break c in CNF: c -b^{44, 10}_2 ∨ -b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ p_440 ∨ break c in DIMACS: -16424 -16425 16426 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 10}_2 ∧ -b^{44, 10}_1 ∧ -b^{44, 10}_0 ∧ true) c in CNF: c -b^{44, 10}_2 ∨ b^{44, 10}_1 ∨ b^{44, 10}_0 ∨ false c in DIMACS: -16424 16425 16426 0 c 3 does not represent an automaton state. c -(-b^{44, 10}_2 ∧ b^{44, 10}_1 ∧ b^{44, 10}_0 ∧ true) c in CNF: c b^{44, 10}_2 ∨ -b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ false c in DIMACS: 16424 -16425 -16426 0 c -3 does not represent an automaton state. c -( b^{44, 10}_2 ∧ b^{44, 10}_1 ∧ b^{44, 10}_0 ∧ true) c in CNF: c -b^{44, 10}_2 ∨ -b^{44, 10}_1 ∨ -b^{44, 10}_0 ∨ false c in DIMACS: -16424 -16425 -16426 0 c i = 11 c -2+1 --> -1 c ( b^{44, 11}_2 ∧ b^{44, 11}_1 ∧ -b^{44, 11}_0 ∧ p_484) -> ( b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ b^{44, 12}_0) c in CNF: c -b^{44, 11}_2 ∨ -b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ -p_484 ∨ b^{44, 12}_2 c -b^{44, 11}_2 ∨ -b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ -p_484 ∨ -b^{44, 12}_1 c -b^{44, 11}_2 ∨ -b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ -p_484 ∨ b^{44, 12}_0 c in DIMACS: -16427 -16428 16429 -484 16430 0 -16427 -16428 16429 -484 -16431 0 -16427 -16428 16429 -484 16432 0 c -1+1 --> 0 c ( b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ b^{44, 11}_0 ∧ p_484) -> (-b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ -b^{44, 12}_0) c in CNF: c -b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ -p_484 ∨ -b^{44, 12}_2 c -b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ -p_484 ∨ -b^{44, 12}_1 c -b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ -p_484 ∨ -b^{44, 12}_0 c in DIMACS: -16427 16428 -16429 -484 -16430 0 -16427 16428 -16429 -484 -16431 0 -16427 16428 -16429 -484 -16432 0 c 0+1 --> 1 c (-b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ -b^{44, 11}_0 ∧ p_484) -> (-b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ b^{44, 12}_0) c in CNF: c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ -p_484 ∨ -b^{44, 12}_2 c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ -p_484 ∨ -b^{44, 12}_1 c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ -p_484 ∨ b^{44, 12}_0 c in DIMACS: 16427 16428 16429 -484 -16430 0 16427 16428 16429 -484 -16431 0 16427 16428 16429 -484 16432 0 c 1+1 --> 2 c (-b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ b^{44, 11}_0 ∧ p_484) -> (-b^{44, 12}_2 ∧ b^{44, 12}_1 ∧ -b^{44, 12}_0) c in CNF: c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ -p_484 ∨ -b^{44, 12}_2 c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ -p_484 ∨ b^{44, 12}_1 c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ -p_484 ∨ -b^{44, 12}_0 c in DIMACS: 16427 16428 -16429 -484 -16430 0 16427 16428 -16429 -484 16431 0 16427 16428 -16429 -484 -16432 0 c 2+1 --> break c (-b^{44, 11}_2 ∧ b^{44, 11}_1 ∧ -b^{44, 11}_0 ∧ p_484) -> break c in CNF: c b^{44, 11}_2 ∨ -b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ -p_484 ∨ break c in DIMACS: 16427 -16428 16429 -484 1162 0 c 2-1 --> 1 c (-b^{44, 11}_2 ∧ b^{44, 11}_1 ∧ -b^{44, 11}_0 ∧ -p_484) -> (-b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ b^{44, 12}_0) c in CNF: c b^{44, 11}_2 ∨ -b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ p_484 ∨ -b^{44, 12}_2 c b^{44, 11}_2 ∨ -b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ p_484 ∨ -b^{44, 12}_1 c b^{44, 11}_2 ∨ -b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ p_484 ∨ b^{44, 12}_0 c in DIMACS: 16427 -16428 16429 484 -16430 0 16427 -16428 16429 484 -16431 0 16427 -16428 16429 484 16432 0 c 1-1 --> 0 c (-b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ b^{44, 11}_0 ∧ -p_484) -> (-b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ -b^{44, 12}_0) c in CNF: c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ p_484 ∨ -b^{44, 12}_2 c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ p_484 ∨ -b^{44, 12}_1 c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ p_484 ∨ -b^{44, 12}_0 c in DIMACS: 16427 16428 -16429 484 -16430 0 16427 16428 -16429 484 -16431 0 16427 16428 -16429 484 -16432 0 c 0-1 --> -1 c (-b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ -b^{44, 11}_0 ∧ -p_484) -> ( b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ b^{44, 12}_0) c in CNF: c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ p_484 ∨ b^{44, 12}_2 c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ p_484 ∨ -b^{44, 12}_1 c b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ p_484 ∨ b^{44, 12}_0 c in DIMACS: 16427 16428 16429 484 16430 0 16427 16428 16429 484 -16431 0 16427 16428 16429 484 16432 0 c -1-1 --> -2 c ( b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ b^{44, 11}_0 ∧ -p_484) -> ( b^{44, 12}_2 ∧ b^{44, 12}_1 ∧ -b^{44, 12}_0) c in CNF: c -b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ p_484 ∨ b^{44, 12}_2 c -b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ p_484 ∨ b^{44, 12}_1 c -b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ p_484 ∨ -b^{44, 12}_0 c in DIMACS: -16427 16428 -16429 484 16430 0 -16427 16428 -16429 484 16431 0 -16427 16428 -16429 484 -16432 0 c -2-1 --> break c ( b^{44, 11}_2 ∧ b^{44, 11}_1 ∧ -b^{44, 11}_0 ∧ -p_484) -> break c in CNF: c -b^{44, 11}_2 ∨ -b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ p_484 ∨ break c in DIMACS: -16427 -16428 16429 484 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 11}_2 ∧ -b^{44, 11}_1 ∧ -b^{44, 11}_0 ∧ true) c in CNF: c -b^{44, 11}_2 ∨ b^{44, 11}_1 ∨ b^{44, 11}_0 ∨ false c in DIMACS: -16427 16428 16429 0 c 3 does not represent an automaton state. c -(-b^{44, 11}_2 ∧ b^{44, 11}_1 ∧ b^{44, 11}_0 ∧ true) c in CNF: c b^{44, 11}_2 ∨ -b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ false c in DIMACS: 16427 -16428 -16429 0 c -3 does not represent an automaton state. c -( b^{44, 11}_2 ∧ b^{44, 11}_1 ∧ b^{44, 11}_0 ∧ true) c in CNF: c -b^{44, 11}_2 ∨ -b^{44, 11}_1 ∨ -b^{44, 11}_0 ∨ false c in DIMACS: -16427 -16428 -16429 0 c i = 12 c -2+1 --> -1 c ( b^{44, 12}_2 ∧ b^{44, 12}_1 ∧ -b^{44, 12}_0 ∧ p_528) -> ( b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ b^{44, 13}_0) c in CNF: c -b^{44, 12}_2 ∨ -b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ -p_528 ∨ b^{44, 13}_2 c -b^{44, 12}_2 ∨ -b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ -p_528 ∨ -b^{44, 13}_1 c -b^{44, 12}_2 ∨ -b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ -p_528 ∨ b^{44, 13}_0 c in DIMACS: -16430 -16431 16432 -528 16433 0 -16430 -16431 16432 -528 -16434 0 -16430 -16431 16432 -528 16435 0 c -1+1 --> 0 c ( b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ b^{44, 12}_0 ∧ p_528) -> (-b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ -b^{44, 13}_0) c in CNF: c -b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ -p_528 ∨ -b^{44, 13}_2 c -b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ -p_528 ∨ -b^{44, 13}_1 c -b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ -p_528 ∨ -b^{44, 13}_0 c in DIMACS: -16430 16431 -16432 -528 -16433 0 -16430 16431 -16432 -528 -16434 0 -16430 16431 -16432 -528 -16435 0 c 0+1 --> 1 c (-b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ -b^{44, 12}_0 ∧ p_528) -> (-b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ b^{44, 13}_0) c in CNF: c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ -p_528 ∨ -b^{44, 13}_2 c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ -p_528 ∨ -b^{44, 13}_1 c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ -p_528 ∨ b^{44, 13}_0 c in DIMACS: 16430 16431 16432 -528 -16433 0 16430 16431 16432 -528 -16434 0 16430 16431 16432 -528 16435 0 c 1+1 --> 2 c (-b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ b^{44, 12}_0 ∧ p_528) -> (-b^{44, 13}_2 ∧ b^{44, 13}_1 ∧ -b^{44, 13}_0) c in CNF: c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ -p_528 ∨ -b^{44, 13}_2 c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ -p_528 ∨ b^{44, 13}_1 c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ -p_528 ∨ -b^{44, 13}_0 c in DIMACS: 16430 16431 -16432 -528 -16433 0 16430 16431 -16432 -528 16434 0 16430 16431 -16432 -528 -16435 0 c 2+1 --> break c (-b^{44, 12}_2 ∧ b^{44, 12}_1 ∧ -b^{44, 12}_0 ∧ p_528) -> break c in CNF: c b^{44, 12}_2 ∨ -b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ -p_528 ∨ break c in DIMACS: 16430 -16431 16432 -528 1162 0 c 2-1 --> 1 c (-b^{44, 12}_2 ∧ b^{44, 12}_1 ∧ -b^{44, 12}_0 ∧ -p_528) -> (-b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ b^{44, 13}_0) c in CNF: c b^{44, 12}_2 ∨ -b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ p_528 ∨ -b^{44, 13}_2 c b^{44, 12}_2 ∨ -b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ p_528 ∨ -b^{44, 13}_1 c b^{44, 12}_2 ∨ -b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ p_528 ∨ b^{44, 13}_0 c in DIMACS: 16430 -16431 16432 528 -16433 0 16430 -16431 16432 528 -16434 0 16430 -16431 16432 528 16435 0 c 1-1 --> 0 c (-b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ b^{44, 12}_0 ∧ -p_528) -> (-b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ -b^{44, 13}_0) c in CNF: c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ p_528 ∨ -b^{44, 13}_2 c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ p_528 ∨ -b^{44, 13}_1 c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ p_528 ∨ -b^{44, 13}_0 c in DIMACS: 16430 16431 -16432 528 -16433 0 16430 16431 -16432 528 -16434 0 16430 16431 -16432 528 -16435 0 c 0-1 --> -1 c (-b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ -b^{44, 12}_0 ∧ -p_528) -> ( b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ b^{44, 13}_0) c in CNF: c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ p_528 ∨ b^{44, 13}_2 c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ p_528 ∨ -b^{44, 13}_1 c b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ p_528 ∨ b^{44, 13}_0 c in DIMACS: 16430 16431 16432 528 16433 0 16430 16431 16432 528 -16434 0 16430 16431 16432 528 16435 0 c -1-1 --> -2 c ( b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ b^{44, 12}_0 ∧ -p_528) -> ( b^{44, 13}_2 ∧ b^{44, 13}_1 ∧ -b^{44, 13}_0) c in CNF: c -b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ p_528 ∨ b^{44, 13}_2 c -b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ p_528 ∨ b^{44, 13}_1 c -b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ p_528 ∨ -b^{44, 13}_0 c in DIMACS: -16430 16431 -16432 528 16433 0 -16430 16431 -16432 528 16434 0 -16430 16431 -16432 528 -16435 0 c -2-1 --> break c ( b^{44, 12}_2 ∧ b^{44, 12}_1 ∧ -b^{44, 12}_0 ∧ -p_528) -> break c in CNF: c -b^{44, 12}_2 ∨ -b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ p_528 ∨ break c in DIMACS: -16430 -16431 16432 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 12}_2 ∧ -b^{44, 12}_1 ∧ -b^{44, 12}_0 ∧ true) c in CNF: c -b^{44, 12}_2 ∨ b^{44, 12}_1 ∨ b^{44, 12}_0 ∨ false c in DIMACS: -16430 16431 16432 0 c 3 does not represent an automaton state. c -(-b^{44, 12}_2 ∧ b^{44, 12}_1 ∧ b^{44, 12}_0 ∧ true) c in CNF: c b^{44, 12}_2 ∨ -b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ false c in DIMACS: 16430 -16431 -16432 0 c -3 does not represent an automaton state. c -( b^{44, 12}_2 ∧ b^{44, 12}_1 ∧ b^{44, 12}_0 ∧ true) c in CNF: c -b^{44, 12}_2 ∨ -b^{44, 12}_1 ∨ -b^{44, 12}_0 ∨ false c in DIMACS: -16430 -16431 -16432 0 c i = 13 c -2+1 --> -1 c ( b^{44, 13}_2 ∧ b^{44, 13}_1 ∧ -b^{44, 13}_0 ∧ p_572) -> ( b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ b^{44, 14}_0) c in CNF: c -b^{44, 13}_2 ∨ -b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ -p_572 ∨ b^{44, 14}_2 c -b^{44, 13}_2 ∨ -b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ -p_572 ∨ -b^{44, 14}_1 c -b^{44, 13}_2 ∨ -b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ -p_572 ∨ b^{44, 14}_0 c in DIMACS: -16433 -16434 16435 -572 16436 0 -16433 -16434 16435 -572 -16437 0 -16433 -16434 16435 -572 16438 0 c -1+1 --> 0 c ( b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ b^{44, 13}_0 ∧ p_572) -> (-b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ -b^{44, 14}_0) c in CNF: c -b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ -p_572 ∨ -b^{44, 14}_2 c -b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ -p_572 ∨ -b^{44, 14}_1 c -b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ -p_572 ∨ -b^{44, 14}_0 c in DIMACS: -16433 16434 -16435 -572 -16436 0 -16433 16434 -16435 -572 -16437 0 -16433 16434 -16435 -572 -16438 0 c 0+1 --> 1 c (-b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ -b^{44, 13}_0 ∧ p_572) -> (-b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ b^{44, 14}_0) c in CNF: c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ -p_572 ∨ -b^{44, 14}_2 c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ -p_572 ∨ -b^{44, 14}_1 c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ -p_572 ∨ b^{44, 14}_0 c in DIMACS: 16433 16434 16435 -572 -16436 0 16433 16434 16435 -572 -16437 0 16433 16434 16435 -572 16438 0 c 1+1 --> 2 c (-b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ b^{44, 13}_0 ∧ p_572) -> (-b^{44, 14}_2 ∧ b^{44, 14}_1 ∧ -b^{44, 14}_0) c in CNF: c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ -p_572 ∨ -b^{44, 14}_2 c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ -p_572 ∨ b^{44, 14}_1 c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ -p_572 ∨ -b^{44, 14}_0 c in DIMACS: 16433 16434 -16435 -572 -16436 0 16433 16434 -16435 -572 16437 0 16433 16434 -16435 -572 -16438 0 c 2+1 --> break c (-b^{44, 13}_2 ∧ b^{44, 13}_1 ∧ -b^{44, 13}_0 ∧ p_572) -> break c in CNF: c b^{44, 13}_2 ∨ -b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ -p_572 ∨ break c in DIMACS: 16433 -16434 16435 -572 1162 0 c 2-1 --> 1 c (-b^{44, 13}_2 ∧ b^{44, 13}_1 ∧ -b^{44, 13}_0 ∧ -p_572) -> (-b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ b^{44, 14}_0) c in CNF: c b^{44, 13}_2 ∨ -b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ p_572 ∨ -b^{44, 14}_2 c b^{44, 13}_2 ∨ -b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ p_572 ∨ -b^{44, 14}_1 c b^{44, 13}_2 ∨ -b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ p_572 ∨ b^{44, 14}_0 c in DIMACS: 16433 -16434 16435 572 -16436 0 16433 -16434 16435 572 -16437 0 16433 -16434 16435 572 16438 0 c 1-1 --> 0 c (-b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ b^{44, 13}_0 ∧ -p_572) -> (-b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ -b^{44, 14}_0) c in CNF: c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ p_572 ∨ -b^{44, 14}_2 c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ p_572 ∨ -b^{44, 14}_1 c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ p_572 ∨ -b^{44, 14}_0 c in DIMACS: 16433 16434 -16435 572 -16436 0 16433 16434 -16435 572 -16437 0 16433 16434 -16435 572 -16438 0 c 0-1 --> -1 c (-b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ -b^{44, 13}_0 ∧ -p_572) -> ( b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ b^{44, 14}_0) c in CNF: c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ p_572 ∨ b^{44, 14}_2 c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ p_572 ∨ -b^{44, 14}_1 c b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ p_572 ∨ b^{44, 14}_0 c in DIMACS: 16433 16434 16435 572 16436 0 16433 16434 16435 572 -16437 0 16433 16434 16435 572 16438 0 c -1-1 --> -2 c ( b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ b^{44, 13}_0 ∧ -p_572) -> ( b^{44, 14}_2 ∧ b^{44, 14}_1 ∧ -b^{44, 14}_0) c in CNF: c -b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ p_572 ∨ b^{44, 14}_2 c -b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ p_572 ∨ b^{44, 14}_1 c -b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ p_572 ∨ -b^{44, 14}_0 c in DIMACS: -16433 16434 -16435 572 16436 0 -16433 16434 -16435 572 16437 0 -16433 16434 -16435 572 -16438 0 c -2-1 --> break c ( b^{44, 13}_2 ∧ b^{44, 13}_1 ∧ -b^{44, 13}_0 ∧ -p_572) -> break c in CNF: c -b^{44, 13}_2 ∨ -b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ p_572 ∨ break c in DIMACS: -16433 -16434 16435 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 13}_2 ∧ -b^{44, 13}_1 ∧ -b^{44, 13}_0 ∧ true) c in CNF: c -b^{44, 13}_2 ∨ b^{44, 13}_1 ∨ b^{44, 13}_0 ∨ false c in DIMACS: -16433 16434 16435 0 c 3 does not represent an automaton state. c -(-b^{44, 13}_2 ∧ b^{44, 13}_1 ∧ b^{44, 13}_0 ∧ true) c in CNF: c b^{44, 13}_2 ∨ -b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ false c in DIMACS: 16433 -16434 -16435 0 c -3 does not represent an automaton state. c -( b^{44, 13}_2 ∧ b^{44, 13}_1 ∧ b^{44, 13}_0 ∧ true) c in CNF: c -b^{44, 13}_2 ∨ -b^{44, 13}_1 ∨ -b^{44, 13}_0 ∨ false c in DIMACS: -16433 -16434 -16435 0 c i = 14 c -2+1 --> -1 c ( b^{44, 14}_2 ∧ b^{44, 14}_1 ∧ -b^{44, 14}_0 ∧ p_616) -> ( b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ b^{44, 15}_0) c in CNF: c -b^{44, 14}_2 ∨ -b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ -p_616 ∨ b^{44, 15}_2 c -b^{44, 14}_2 ∨ -b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ -p_616 ∨ -b^{44, 15}_1 c -b^{44, 14}_2 ∨ -b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ -p_616 ∨ b^{44, 15}_0 c in DIMACS: -16436 -16437 16438 -616 16439 0 -16436 -16437 16438 -616 -16440 0 -16436 -16437 16438 -616 16441 0 c -1+1 --> 0 c ( b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ b^{44, 14}_0 ∧ p_616) -> (-b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ -b^{44, 15}_0) c in CNF: c -b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ -p_616 ∨ -b^{44, 15}_2 c -b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ -p_616 ∨ -b^{44, 15}_1 c -b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ -p_616 ∨ -b^{44, 15}_0 c in DIMACS: -16436 16437 -16438 -616 -16439 0 -16436 16437 -16438 -616 -16440 0 -16436 16437 -16438 -616 -16441 0 c 0+1 --> 1 c (-b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ -b^{44, 14}_0 ∧ p_616) -> (-b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ b^{44, 15}_0) c in CNF: c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ -p_616 ∨ -b^{44, 15}_2 c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ -p_616 ∨ -b^{44, 15}_1 c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ -p_616 ∨ b^{44, 15}_0 c in DIMACS: 16436 16437 16438 -616 -16439 0 16436 16437 16438 -616 -16440 0 16436 16437 16438 -616 16441 0 c 1+1 --> 2 c (-b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ b^{44, 14}_0 ∧ p_616) -> (-b^{44, 15}_2 ∧ b^{44, 15}_1 ∧ -b^{44, 15}_0) c in CNF: c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ -p_616 ∨ -b^{44, 15}_2 c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ -p_616 ∨ b^{44, 15}_1 c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ -p_616 ∨ -b^{44, 15}_0 c in DIMACS: 16436 16437 -16438 -616 -16439 0 16436 16437 -16438 -616 16440 0 16436 16437 -16438 -616 -16441 0 c 2+1 --> break c (-b^{44, 14}_2 ∧ b^{44, 14}_1 ∧ -b^{44, 14}_0 ∧ p_616) -> break c in CNF: c b^{44, 14}_2 ∨ -b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ -p_616 ∨ break c in DIMACS: 16436 -16437 16438 -616 1162 0 c 2-1 --> 1 c (-b^{44, 14}_2 ∧ b^{44, 14}_1 ∧ -b^{44, 14}_0 ∧ -p_616) -> (-b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ b^{44, 15}_0) c in CNF: c b^{44, 14}_2 ∨ -b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ p_616 ∨ -b^{44, 15}_2 c b^{44, 14}_2 ∨ -b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ p_616 ∨ -b^{44, 15}_1 c b^{44, 14}_2 ∨ -b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ p_616 ∨ b^{44, 15}_0 c in DIMACS: 16436 -16437 16438 616 -16439 0 16436 -16437 16438 616 -16440 0 16436 -16437 16438 616 16441 0 c 1-1 --> 0 c (-b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ b^{44, 14}_0 ∧ -p_616) -> (-b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ -b^{44, 15}_0) c in CNF: c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ p_616 ∨ -b^{44, 15}_2 c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ p_616 ∨ -b^{44, 15}_1 c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ p_616 ∨ -b^{44, 15}_0 c in DIMACS: 16436 16437 -16438 616 -16439 0 16436 16437 -16438 616 -16440 0 16436 16437 -16438 616 -16441 0 c 0-1 --> -1 c (-b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ -b^{44, 14}_0 ∧ -p_616) -> ( b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ b^{44, 15}_0) c in CNF: c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ p_616 ∨ b^{44, 15}_2 c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ p_616 ∨ -b^{44, 15}_1 c b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ p_616 ∨ b^{44, 15}_0 c in DIMACS: 16436 16437 16438 616 16439 0 16436 16437 16438 616 -16440 0 16436 16437 16438 616 16441 0 c -1-1 --> -2 c ( b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ b^{44, 14}_0 ∧ -p_616) -> ( b^{44, 15}_2 ∧ b^{44, 15}_1 ∧ -b^{44, 15}_0) c in CNF: c -b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ p_616 ∨ b^{44, 15}_2 c -b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ p_616 ∨ b^{44, 15}_1 c -b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ p_616 ∨ -b^{44, 15}_0 c in DIMACS: -16436 16437 -16438 616 16439 0 -16436 16437 -16438 616 16440 0 -16436 16437 -16438 616 -16441 0 c -2-1 --> break c ( b^{44, 14}_2 ∧ b^{44, 14}_1 ∧ -b^{44, 14}_0 ∧ -p_616) -> break c in CNF: c -b^{44, 14}_2 ∨ -b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ p_616 ∨ break c in DIMACS: -16436 -16437 16438 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 14}_2 ∧ -b^{44, 14}_1 ∧ -b^{44, 14}_0 ∧ true) c in CNF: c -b^{44, 14}_2 ∨ b^{44, 14}_1 ∨ b^{44, 14}_0 ∨ false c in DIMACS: -16436 16437 16438 0 c 3 does not represent an automaton state. c -(-b^{44, 14}_2 ∧ b^{44, 14}_1 ∧ b^{44, 14}_0 ∧ true) c in CNF: c b^{44, 14}_2 ∨ -b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ false c in DIMACS: 16436 -16437 -16438 0 c -3 does not represent an automaton state. c -( b^{44, 14}_2 ∧ b^{44, 14}_1 ∧ b^{44, 14}_0 ∧ true) c in CNF: c -b^{44, 14}_2 ∨ -b^{44, 14}_1 ∨ -b^{44, 14}_0 ∨ false c in DIMACS: -16436 -16437 -16438 0 c i = 15 c -2+1 --> -1 c ( b^{44, 15}_2 ∧ b^{44, 15}_1 ∧ -b^{44, 15}_0 ∧ p_660) -> ( b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ b^{44, 16}_0) c in CNF: c -b^{44, 15}_2 ∨ -b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ -p_660 ∨ b^{44, 16}_2 c -b^{44, 15}_2 ∨ -b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ -p_660 ∨ -b^{44, 16}_1 c -b^{44, 15}_2 ∨ -b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ -p_660 ∨ b^{44, 16}_0 c in DIMACS: -16439 -16440 16441 -660 16442 0 -16439 -16440 16441 -660 -16443 0 -16439 -16440 16441 -660 16444 0 c -1+1 --> 0 c ( b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ b^{44, 15}_0 ∧ p_660) -> (-b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ -b^{44, 16}_0) c in CNF: c -b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ -p_660 ∨ -b^{44, 16}_2 c -b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ -p_660 ∨ -b^{44, 16}_1 c -b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ -p_660 ∨ -b^{44, 16}_0 c in DIMACS: -16439 16440 -16441 -660 -16442 0 -16439 16440 -16441 -660 -16443 0 -16439 16440 -16441 -660 -16444 0 c 0+1 --> 1 c (-b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ -b^{44, 15}_0 ∧ p_660) -> (-b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ b^{44, 16}_0) c in CNF: c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ -p_660 ∨ -b^{44, 16}_2 c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ -p_660 ∨ -b^{44, 16}_1 c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ -p_660 ∨ b^{44, 16}_0 c in DIMACS: 16439 16440 16441 -660 -16442 0 16439 16440 16441 -660 -16443 0 16439 16440 16441 -660 16444 0 c 1+1 --> 2 c (-b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ b^{44, 15}_0 ∧ p_660) -> (-b^{44, 16}_2 ∧ b^{44, 16}_1 ∧ -b^{44, 16}_0) c in CNF: c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ -p_660 ∨ -b^{44, 16}_2 c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ -p_660 ∨ b^{44, 16}_1 c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ -p_660 ∨ -b^{44, 16}_0 c in DIMACS: 16439 16440 -16441 -660 -16442 0 16439 16440 -16441 -660 16443 0 16439 16440 -16441 -660 -16444 0 c 2+1 --> break c (-b^{44, 15}_2 ∧ b^{44, 15}_1 ∧ -b^{44, 15}_0 ∧ p_660) -> break c in CNF: c b^{44, 15}_2 ∨ -b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ -p_660 ∨ break c in DIMACS: 16439 -16440 16441 -660 1162 0 c 2-1 --> 1 c (-b^{44, 15}_2 ∧ b^{44, 15}_1 ∧ -b^{44, 15}_0 ∧ -p_660) -> (-b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ b^{44, 16}_0) c in CNF: c b^{44, 15}_2 ∨ -b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ p_660 ∨ -b^{44, 16}_2 c b^{44, 15}_2 ∨ -b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ p_660 ∨ -b^{44, 16}_1 c b^{44, 15}_2 ∨ -b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ p_660 ∨ b^{44, 16}_0 c in DIMACS: 16439 -16440 16441 660 -16442 0 16439 -16440 16441 660 -16443 0 16439 -16440 16441 660 16444 0 c 1-1 --> 0 c (-b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ b^{44, 15}_0 ∧ -p_660) -> (-b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ -b^{44, 16}_0) c in CNF: c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ p_660 ∨ -b^{44, 16}_2 c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ p_660 ∨ -b^{44, 16}_1 c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ p_660 ∨ -b^{44, 16}_0 c in DIMACS: 16439 16440 -16441 660 -16442 0 16439 16440 -16441 660 -16443 0 16439 16440 -16441 660 -16444 0 c 0-1 --> -1 c (-b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ -b^{44, 15}_0 ∧ -p_660) -> ( b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ b^{44, 16}_0) c in CNF: c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ p_660 ∨ b^{44, 16}_2 c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ p_660 ∨ -b^{44, 16}_1 c b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ p_660 ∨ b^{44, 16}_0 c in DIMACS: 16439 16440 16441 660 16442 0 16439 16440 16441 660 -16443 0 16439 16440 16441 660 16444 0 c -1-1 --> -2 c ( b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ b^{44, 15}_0 ∧ -p_660) -> ( b^{44, 16}_2 ∧ b^{44, 16}_1 ∧ -b^{44, 16}_0) c in CNF: c -b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ p_660 ∨ b^{44, 16}_2 c -b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ p_660 ∨ b^{44, 16}_1 c -b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ p_660 ∨ -b^{44, 16}_0 c in DIMACS: -16439 16440 -16441 660 16442 0 -16439 16440 -16441 660 16443 0 -16439 16440 -16441 660 -16444 0 c -2-1 --> break c ( b^{44, 15}_2 ∧ b^{44, 15}_1 ∧ -b^{44, 15}_0 ∧ -p_660) -> break c in CNF: c -b^{44, 15}_2 ∨ -b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ p_660 ∨ break c in DIMACS: -16439 -16440 16441 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 15}_2 ∧ -b^{44, 15}_1 ∧ -b^{44, 15}_0 ∧ true) c in CNF: c -b^{44, 15}_2 ∨ b^{44, 15}_1 ∨ b^{44, 15}_0 ∨ false c in DIMACS: -16439 16440 16441 0 c 3 does not represent an automaton state. c -(-b^{44, 15}_2 ∧ b^{44, 15}_1 ∧ b^{44, 15}_0 ∧ true) c in CNF: c b^{44, 15}_2 ∨ -b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ false c in DIMACS: 16439 -16440 -16441 0 c -3 does not represent an automaton state. c -( b^{44, 15}_2 ∧ b^{44, 15}_1 ∧ b^{44, 15}_0 ∧ true) c in CNF: c -b^{44, 15}_2 ∨ -b^{44, 15}_1 ∨ -b^{44, 15}_0 ∨ false c in DIMACS: -16439 -16440 -16441 0 c i = 16 c -2+1 --> -1 c ( b^{44, 16}_2 ∧ b^{44, 16}_1 ∧ -b^{44, 16}_0 ∧ p_704) -> ( b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ b^{44, 17}_0) c in CNF: c -b^{44, 16}_2 ∨ -b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ -p_704 ∨ b^{44, 17}_2 c -b^{44, 16}_2 ∨ -b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ -p_704 ∨ -b^{44, 17}_1 c -b^{44, 16}_2 ∨ -b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ -p_704 ∨ b^{44, 17}_0 c in DIMACS: -16442 -16443 16444 -704 16445 0 -16442 -16443 16444 -704 -16446 0 -16442 -16443 16444 -704 16447 0 c -1+1 --> 0 c ( b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ b^{44, 16}_0 ∧ p_704) -> (-b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ -b^{44, 17}_0) c in CNF: c -b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ -p_704 ∨ -b^{44, 17}_2 c -b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ -p_704 ∨ -b^{44, 17}_1 c -b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ -p_704 ∨ -b^{44, 17}_0 c in DIMACS: -16442 16443 -16444 -704 -16445 0 -16442 16443 -16444 -704 -16446 0 -16442 16443 -16444 -704 -16447 0 c 0+1 --> 1 c (-b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ -b^{44, 16}_0 ∧ p_704) -> (-b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ b^{44, 17}_0) c in CNF: c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ -p_704 ∨ -b^{44, 17}_2 c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ -p_704 ∨ -b^{44, 17}_1 c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ -p_704 ∨ b^{44, 17}_0 c in DIMACS: 16442 16443 16444 -704 -16445 0 16442 16443 16444 -704 -16446 0 16442 16443 16444 -704 16447 0 c 1+1 --> 2 c (-b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ b^{44, 16}_0 ∧ p_704) -> (-b^{44, 17}_2 ∧ b^{44, 17}_1 ∧ -b^{44, 17}_0) c in CNF: c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ -p_704 ∨ -b^{44, 17}_2 c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ -p_704 ∨ b^{44, 17}_1 c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ -p_704 ∨ -b^{44, 17}_0 c in DIMACS: 16442 16443 -16444 -704 -16445 0 16442 16443 -16444 -704 16446 0 16442 16443 -16444 -704 -16447 0 c 2+1 --> break c (-b^{44, 16}_2 ∧ b^{44, 16}_1 ∧ -b^{44, 16}_0 ∧ p_704) -> break c in CNF: c b^{44, 16}_2 ∨ -b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ -p_704 ∨ break c in DIMACS: 16442 -16443 16444 -704 1162 0 c 2-1 --> 1 c (-b^{44, 16}_2 ∧ b^{44, 16}_1 ∧ -b^{44, 16}_0 ∧ -p_704) -> (-b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ b^{44, 17}_0) c in CNF: c b^{44, 16}_2 ∨ -b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ p_704 ∨ -b^{44, 17}_2 c b^{44, 16}_2 ∨ -b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ p_704 ∨ -b^{44, 17}_1 c b^{44, 16}_2 ∨ -b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ p_704 ∨ b^{44, 17}_0 c in DIMACS: 16442 -16443 16444 704 -16445 0 16442 -16443 16444 704 -16446 0 16442 -16443 16444 704 16447 0 c 1-1 --> 0 c (-b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ b^{44, 16}_0 ∧ -p_704) -> (-b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ -b^{44, 17}_0) c in CNF: c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ p_704 ∨ -b^{44, 17}_2 c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ p_704 ∨ -b^{44, 17}_1 c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ p_704 ∨ -b^{44, 17}_0 c in DIMACS: 16442 16443 -16444 704 -16445 0 16442 16443 -16444 704 -16446 0 16442 16443 -16444 704 -16447 0 c 0-1 --> -1 c (-b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ -b^{44, 16}_0 ∧ -p_704) -> ( b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ b^{44, 17}_0) c in CNF: c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ p_704 ∨ b^{44, 17}_2 c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ p_704 ∨ -b^{44, 17}_1 c b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ p_704 ∨ b^{44, 17}_0 c in DIMACS: 16442 16443 16444 704 16445 0 16442 16443 16444 704 -16446 0 16442 16443 16444 704 16447 0 c -1-1 --> -2 c ( b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ b^{44, 16}_0 ∧ -p_704) -> ( b^{44, 17}_2 ∧ b^{44, 17}_1 ∧ -b^{44, 17}_0) c in CNF: c -b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ p_704 ∨ b^{44, 17}_2 c -b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ p_704 ∨ b^{44, 17}_1 c -b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ p_704 ∨ -b^{44, 17}_0 c in DIMACS: -16442 16443 -16444 704 16445 0 -16442 16443 -16444 704 16446 0 -16442 16443 -16444 704 -16447 0 c -2-1 --> break c ( b^{44, 16}_2 ∧ b^{44, 16}_1 ∧ -b^{44, 16}_0 ∧ -p_704) -> break c in CNF: c -b^{44, 16}_2 ∨ -b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ p_704 ∨ break c in DIMACS: -16442 -16443 16444 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 16}_2 ∧ -b^{44, 16}_1 ∧ -b^{44, 16}_0 ∧ true) c in CNF: c -b^{44, 16}_2 ∨ b^{44, 16}_1 ∨ b^{44, 16}_0 ∨ false c in DIMACS: -16442 16443 16444 0 c 3 does not represent an automaton state. c -(-b^{44, 16}_2 ∧ b^{44, 16}_1 ∧ b^{44, 16}_0 ∧ true) c in CNF: c b^{44, 16}_2 ∨ -b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ false c in DIMACS: 16442 -16443 -16444 0 c -3 does not represent an automaton state. c -( b^{44, 16}_2 ∧ b^{44, 16}_1 ∧ b^{44, 16}_0 ∧ true) c in CNF: c -b^{44, 16}_2 ∨ -b^{44, 16}_1 ∨ -b^{44, 16}_0 ∨ false c in DIMACS: -16442 -16443 -16444 0 c i = 17 c -2+1 --> -1 c ( b^{44, 17}_2 ∧ b^{44, 17}_1 ∧ -b^{44, 17}_0 ∧ p_748) -> ( b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ b^{44, 18}_0) c in CNF: c -b^{44, 17}_2 ∨ -b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ -p_748 ∨ b^{44, 18}_2 c -b^{44, 17}_2 ∨ -b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ -p_748 ∨ -b^{44, 18}_1 c -b^{44, 17}_2 ∨ -b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ -p_748 ∨ b^{44, 18}_0 c in DIMACS: -16445 -16446 16447 -748 16448 0 -16445 -16446 16447 -748 -16449 0 -16445 -16446 16447 -748 16450 0 c -1+1 --> 0 c ( b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ b^{44, 17}_0 ∧ p_748) -> (-b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ -b^{44, 18}_0) c in CNF: c -b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ -p_748 ∨ -b^{44, 18}_2 c -b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ -p_748 ∨ -b^{44, 18}_1 c -b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ -p_748 ∨ -b^{44, 18}_0 c in DIMACS: -16445 16446 -16447 -748 -16448 0 -16445 16446 -16447 -748 -16449 0 -16445 16446 -16447 -748 -16450 0 c 0+1 --> 1 c (-b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ -b^{44, 17}_0 ∧ p_748) -> (-b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ b^{44, 18}_0) c in CNF: c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ -p_748 ∨ -b^{44, 18}_2 c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ -p_748 ∨ -b^{44, 18}_1 c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ -p_748 ∨ b^{44, 18}_0 c in DIMACS: 16445 16446 16447 -748 -16448 0 16445 16446 16447 -748 -16449 0 16445 16446 16447 -748 16450 0 c 1+1 --> 2 c (-b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ b^{44, 17}_0 ∧ p_748) -> (-b^{44, 18}_2 ∧ b^{44, 18}_1 ∧ -b^{44, 18}_0) c in CNF: c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ -p_748 ∨ -b^{44, 18}_2 c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ -p_748 ∨ b^{44, 18}_1 c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ -p_748 ∨ -b^{44, 18}_0 c in DIMACS: 16445 16446 -16447 -748 -16448 0 16445 16446 -16447 -748 16449 0 16445 16446 -16447 -748 -16450 0 c 2+1 --> break c (-b^{44, 17}_2 ∧ b^{44, 17}_1 ∧ -b^{44, 17}_0 ∧ p_748) -> break c in CNF: c b^{44, 17}_2 ∨ -b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ -p_748 ∨ break c in DIMACS: 16445 -16446 16447 -748 1162 0 c 2-1 --> 1 c (-b^{44, 17}_2 ∧ b^{44, 17}_1 ∧ -b^{44, 17}_0 ∧ -p_748) -> (-b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ b^{44, 18}_0) c in CNF: c b^{44, 17}_2 ∨ -b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ p_748 ∨ -b^{44, 18}_2 c b^{44, 17}_2 ∨ -b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ p_748 ∨ -b^{44, 18}_1 c b^{44, 17}_2 ∨ -b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ p_748 ∨ b^{44, 18}_0 c in DIMACS: 16445 -16446 16447 748 -16448 0 16445 -16446 16447 748 -16449 0 16445 -16446 16447 748 16450 0 c 1-1 --> 0 c (-b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ b^{44, 17}_0 ∧ -p_748) -> (-b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ -b^{44, 18}_0) c in CNF: c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ p_748 ∨ -b^{44, 18}_2 c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ p_748 ∨ -b^{44, 18}_1 c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ p_748 ∨ -b^{44, 18}_0 c in DIMACS: 16445 16446 -16447 748 -16448 0 16445 16446 -16447 748 -16449 0 16445 16446 -16447 748 -16450 0 c 0-1 --> -1 c (-b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ -b^{44, 17}_0 ∧ -p_748) -> ( b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ b^{44, 18}_0) c in CNF: c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ p_748 ∨ b^{44, 18}_2 c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ p_748 ∨ -b^{44, 18}_1 c b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ p_748 ∨ b^{44, 18}_0 c in DIMACS: 16445 16446 16447 748 16448 0 16445 16446 16447 748 -16449 0 16445 16446 16447 748 16450 0 c -1-1 --> -2 c ( b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ b^{44, 17}_0 ∧ -p_748) -> ( b^{44, 18}_2 ∧ b^{44, 18}_1 ∧ -b^{44, 18}_0) c in CNF: c -b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ p_748 ∨ b^{44, 18}_2 c -b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ p_748 ∨ b^{44, 18}_1 c -b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ p_748 ∨ -b^{44, 18}_0 c in DIMACS: -16445 16446 -16447 748 16448 0 -16445 16446 -16447 748 16449 0 -16445 16446 -16447 748 -16450 0 c -2-1 --> break c ( b^{44, 17}_2 ∧ b^{44, 17}_1 ∧ -b^{44, 17}_0 ∧ -p_748) -> break c in CNF: c -b^{44, 17}_2 ∨ -b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ p_748 ∨ break c in DIMACS: -16445 -16446 16447 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 17}_2 ∧ -b^{44, 17}_1 ∧ -b^{44, 17}_0 ∧ true) c in CNF: c -b^{44, 17}_2 ∨ b^{44, 17}_1 ∨ b^{44, 17}_0 ∨ false c in DIMACS: -16445 16446 16447 0 c 3 does not represent an automaton state. c -(-b^{44, 17}_2 ∧ b^{44, 17}_1 ∧ b^{44, 17}_0 ∧ true) c in CNF: c b^{44, 17}_2 ∨ -b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ false c in DIMACS: 16445 -16446 -16447 0 c -3 does not represent an automaton state. c -( b^{44, 17}_2 ∧ b^{44, 17}_1 ∧ b^{44, 17}_0 ∧ true) c in CNF: c -b^{44, 17}_2 ∨ -b^{44, 17}_1 ∨ -b^{44, 17}_0 ∨ false c in DIMACS: -16445 -16446 -16447 0 c i = 18 c -2+1 --> -1 c ( b^{44, 18}_2 ∧ b^{44, 18}_1 ∧ -b^{44, 18}_0 ∧ p_792) -> ( b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ b^{44, 19}_0) c in CNF: c -b^{44, 18}_2 ∨ -b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ -p_792 ∨ b^{44, 19}_2 c -b^{44, 18}_2 ∨ -b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ -p_792 ∨ -b^{44, 19}_1 c -b^{44, 18}_2 ∨ -b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ -p_792 ∨ b^{44, 19}_0 c in DIMACS: -16448 -16449 16450 -792 16451 0 -16448 -16449 16450 -792 -16452 0 -16448 -16449 16450 -792 16453 0 c -1+1 --> 0 c ( b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ b^{44, 18}_0 ∧ p_792) -> (-b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ -b^{44, 19}_0) c in CNF: c -b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ -p_792 ∨ -b^{44, 19}_2 c -b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ -p_792 ∨ -b^{44, 19}_1 c -b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ -p_792 ∨ -b^{44, 19}_0 c in DIMACS: -16448 16449 -16450 -792 -16451 0 -16448 16449 -16450 -792 -16452 0 -16448 16449 -16450 -792 -16453 0 c 0+1 --> 1 c (-b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ -b^{44, 18}_0 ∧ p_792) -> (-b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ b^{44, 19}_0) c in CNF: c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ -p_792 ∨ -b^{44, 19}_2 c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ -p_792 ∨ -b^{44, 19}_1 c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ -p_792 ∨ b^{44, 19}_0 c in DIMACS: 16448 16449 16450 -792 -16451 0 16448 16449 16450 -792 -16452 0 16448 16449 16450 -792 16453 0 c 1+1 --> 2 c (-b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ b^{44, 18}_0 ∧ p_792) -> (-b^{44, 19}_2 ∧ b^{44, 19}_1 ∧ -b^{44, 19}_0) c in CNF: c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ -p_792 ∨ -b^{44, 19}_2 c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ -p_792 ∨ b^{44, 19}_1 c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ -p_792 ∨ -b^{44, 19}_0 c in DIMACS: 16448 16449 -16450 -792 -16451 0 16448 16449 -16450 -792 16452 0 16448 16449 -16450 -792 -16453 0 c 2+1 --> break c (-b^{44, 18}_2 ∧ b^{44, 18}_1 ∧ -b^{44, 18}_0 ∧ p_792) -> break c in CNF: c b^{44, 18}_2 ∨ -b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ -p_792 ∨ break c in DIMACS: 16448 -16449 16450 -792 1162 0 c 2-1 --> 1 c (-b^{44, 18}_2 ∧ b^{44, 18}_1 ∧ -b^{44, 18}_0 ∧ -p_792) -> (-b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ b^{44, 19}_0) c in CNF: c b^{44, 18}_2 ∨ -b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ p_792 ∨ -b^{44, 19}_2 c b^{44, 18}_2 ∨ -b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ p_792 ∨ -b^{44, 19}_1 c b^{44, 18}_2 ∨ -b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ p_792 ∨ b^{44, 19}_0 c in DIMACS: 16448 -16449 16450 792 -16451 0 16448 -16449 16450 792 -16452 0 16448 -16449 16450 792 16453 0 c 1-1 --> 0 c (-b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ b^{44, 18}_0 ∧ -p_792) -> (-b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ -b^{44, 19}_0) c in CNF: c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ p_792 ∨ -b^{44, 19}_2 c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ p_792 ∨ -b^{44, 19}_1 c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ p_792 ∨ -b^{44, 19}_0 c in DIMACS: 16448 16449 -16450 792 -16451 0 16448 16449 -16450 792 -16452 0 16448 16449 -16450 792 -16453 0 c 0-1 --> -1 c (-b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ -b^{44, 18}_0 ∧ -p_792) -> ( b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ b^{44, 19}_0) c in CNF: c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ p_792 ∨ b^{44, 19}_2 c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ p_792 ∨ -b^{44, 19}_1 c b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ p_792 ∨ b^{44, 19}_0 c in DIMACS: 16448 16449 16450 792 16451 0 16448 16449 16450 792 -16452 0 16448 16449 16450 792 16453 0 c -1-1 --> -2 c ( b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ b^{44, 18}_0 ∧ -p_792) -> ( b^{44, 19}_2 ∧ b^{44, 19}_1 ∧ -b^{44, 19}_0) c in CNF: c -b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ p_792 ∨ b^{44, 19}_2 c -b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ p_792 ∨ b^{44, 19}_1 c -b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ p_792 ∨ -b^{44, 19}_0 c in DIMACS: -16448 16449 -16450 792 16451 0 -16448 16449 -16450 792 16452 0 -16448 16449 -16450 792 -16453 0 c -2-1 --> break c ( b^{44, 18}_2 ∧ b^{44, 18}_1 ∧ -b^{44, 18}_0 ∧ -p_792) -> break c in CNF: c -b^{44, 18}_2 ∨ -b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ p_792 ∨ break c in DIMACS: -16448 -16449 16450 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 18}_2 ∧ -b^{44, 18}_1 ∧ -b^{44, 18}_0 ∧ true) c in CNF: c -b^{44, 18}_2 ∨ b^{44, 18}_1 ∨ b^{44, 18}_0 ∨ false c in DIMACS: -16448 16449 16450 0 c 3 does not represent an automaton state. c -(-b^{44, 18}_2 ∧ b^{44, 18}_1 ∧ b^{44, 18}_0 ∧ true) c in CNF: c b^{44, 18}_2 ∨ -b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ false c in DIMACS: 16448 -16449 -16450 0 c -3 does not represent an automaton state. c -( b^{44, 18}_2 ∧ b^{44, 18}_1 ∧ b^{44, 18}_0 ∧ true) c in CNF: c -b^{44, 18}_2 ∨ -b^{44, 18}_1 ∨ -b^{44, 18}_0 ∨ false c in DIMACS: -16448 -16449 -16450 0 c i = 19 c -2+1 --> -1 c ( b^{44, 19}_2 ∧ b^{44, 19}_1 ∧ -b^{44, 19}_0 ∧ p_836) -> ( b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ b^{44, 20}_0) c in CNF: c -b^{44, 19}_2 ∨ -b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ -p_836 ∨ b^{44, 20}_2 c -b^{44, 19}_2 ∨ -b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ -p_836 ∨ -b^{44, 20}_1 c -b^{44, 19}_2 ∨ -b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ -p_836 ∨ b^{44, 20}_0 c in DIMACS: -16451 -16452 16453 -836 16454 0 -16451 -16452 16453 -836 -16455 0 -16451 -16452 16453 -836 16456 0 c -1+1 --> 0 c ( b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ b^{44, 19}_0 ∧ p_836) -> (-b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ -b^{44, 20}_0) c in CNF: c -b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ -p_836 ∨ -b^{44, 20}_2 c -b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ -p_836 ∨ -b^{44, 20}_1 c -b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ -p_836 ∨ -b^{44, 20}_0 c in DIMACS: -16451 16452 -16453 -836 -16454 0 -16451 16452 -16453 -836 -16455 0 -16451 16452 -16453 -836 -16456 0 c 0+1 --> 1 c (-b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ -b^{44, 19}_0 ∧ p_836) -> (-b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ b^{44, 20}_0) c in CNF: c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ -p_836 ∨ -b^{44, 20}_2 c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ -p_836 ∨ -b^{44, 20}_1 c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ -p_836 ∨ b^{44, 20}_0 c in DIMACS: 16451 16452 16453 -836 -16454 0 16451 16452 16453 -836 -16455 0 16451 16452 16453 -836 16456 0 c 1+1 --> 2 c (-b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ b^{44, 19}_0 ∧ p_836) -> (-b^{44, 20}_2 ∧ b^{44, 20}_1 ∧ -b^{44, 20}_0) c in CNF: c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ -p_836 ∨ -b^{44, 20}_2 c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ -p_836 ∨ b^{44, 20}_1 c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ -p_836 ∨ -b^{44, 20}_0 c in DIMACS: 16451 16452 -16453 -836 -16454 0 16451 16452 -16453 -836 16455 0 16451 16452 -16453 -836 -16456 0 c 2+1 --> break c (-b^{44, 19}_2 ∧ b^{44, 19}_1 ∧ -b^{44, 19}_0 ∧ p_836) -> break c in CNF: c b^{44, 19}_2 ∨ -b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ -p_836 ∨ break c in DIMACS: 16451 -16452 16453 -836 1162 0 c 2-1 --> 1 c (-b^{44, 19}_2 ∧ b^{44, 19}_1 ∧ -b^{44, 19}_0 ∧ -p_836) -> (-b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ b^{44, 20}_0) c in CNF: c b^{44, 19}_2 ∨ -b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ p_836 ∨ -b^{44, 20}_2 c b^{44, 19}_2 ∨ -b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ p_836 ∨ -b^{44, 20}_1 c b^{44, 19}_2 ∨ -b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ p_836 ∨ b^{44, 20}_0 c in DIMACS: 16451 -16452 16453 836 -16454 0 16451 -16452 16453 836 -16455 0 16451 -16452 16453 836 16456 0 c 1-1 --> 0 c (-b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ b^{44, 19}_0 ∧ -p_836) -> (-b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ -b^{44, 20}_0) c in CNF: c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ p_836 ∨ -b^{44, 20}_2 c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ p_836 ∨ -b^{44, 20}_1 c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ p_836 ∨ -b^{44, 20}_0 c in DIMACS: 16451 16452 -16453 836 -16454 0 16451 16452 -16453 836 -16455 0 16451 16452 -16453 836 -16456 0 c 0-1 --> -1 c (-b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ -b^{44, 19}_0 ∧ -p_836) -> ( b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ b^{44, 20}_0) c in CNF: c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ p_836 ∨ b^{44, 20}_2 c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ p_836 ∨ -b^{44, 20}_1 c b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ p_836 ∨ b^{44, 20}_0 c in DIMACS: 16451 16452 16453 836 16454 0 16451 16452 16453 836 -16455 0 16451 16452 16453 836 16456 0 c -1-1 --> -2 c ( b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ b^{44, 19}_0 ∧ -p_836) -> ( b^{44, 20}_2 ∧ b^{44, 20}_1 ∧ -b^{44, 20}_0) c in CNF: c -b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ p_836 ∨ b^{44, 20}_2 c -b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ p_836 ∨ b^{44, 20}_1 c -b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ p_836 ∨ -b^{44, 20}_0 c in DIMACS: -16451 16452 -16453 836 16454 0 -16451 16452 -16453 836 16455 0 -16451 16452 -16453 836 -16456 0 c -2-1 --> break c ( b^{44, 19}_2 ∧ b^{44, 19}_1 ∧ -b^{44, 19}_0 ∧ -p_836) -> break c in CNF: c -b^{44, 19}_2 ∨ -b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ p_836 ∨ break c in DIMACS: -16451 -16452 16453 836 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 19}_2 ∧ -b^{44, 19}_1 ∧ -b^{44, 19}_0 ∧ true) c in CNF: c -b^{44, 19}_2 ∨ b^{44, 19}_1 ∨ b^{44, 19}_0 ∨ false c in DIMACS: -16451 16452 16453 0 c 3 does not represent an automaton state. c -(-b^{44, 19}_2 ∧ b^{44, 19}_1 ∧ b^{44, 19}_0 ∧ true) c in CNF: c b^{44, 19}_2 ∨ -b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ false c in DIMACS: 16451 -16452 -16453 0 c -3 does not represent an automaton state. c -( b^{44, 19}_2 ∧ b^{44, 19}_1 ∧ b^{44, 19}_0 ∧ true) c in CNF: c -b^{44, 19}_2 ∨ -b^{44, 19}_1 ∨ -b^{44, 19}_0 ∨ false c in DIMACS: -16451 -16452 -16453 0 c i = 20 c -2+1 --> -1 c ( b^{44, 20}_2 ∧ b^{44, 20}_1 ∧ -b^{44, 20}_0 ∧ p_880) -> ( b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ b^{44, 21}_0) c in CNF: c -b^{44, 20}_2 ∨ -b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ -p_880 ∨ b^{44, 21}_2 c -b^{44, 20}_2 ∨ -b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ -p_880 ∨ -b^{44, 21}_1 c -b^{44, 20}_2 ∨ -b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ -p_880 ∨ b^{44, 21}_0 c in DIMACS: -16454 -16455 16456 -880 16457 0 -16454 -16455 16456 -880 -16458 0 -16454 -16455 16456 -880 16459 0 c -1+1 --> 0 c ( b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ b^{44, 20}_0 ∧ p_880) -> (-b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ -b^{44, 21}_0) c in CNF: c -b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ -p_880 ∨ -b^{44, 21}_2 c -b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ -p_880 ∨ -b^{44, 21}_1 c -b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ -p_880 ∨ -b^{44, 21}_0 c in DIMACS: -16454 16455 -16456 -880 -16457 0 -16454 16455 -16456 -880 -16458 0 -16454 16455 -16456 -880 -16459 0 c 0+1 --> 1 c (-b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ -b^{44, 20}_0 ∧ p_880) -> (-b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ b^{44, 21}_0) c in CNF: c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ -p_880 ∨ -b^{44, 21}_2 c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ -p_880 ∨ -b^{44, 21}_1 c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ -p_880 ∨ b^{44, 21}_0 c in DIMACS: 16454 16455 16456 -880 -16457 0 16454 16455 16456 -880 -16458 0 16454 16455 16456 -880 16459 0 c 1+1 --> 2 c (-b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ b^{44, 20}_0 ∧ p_880) -> (-b^{44, 21}_2 ∧ b^{44, 21}_1 ∧ -b^{44, 21}_0) c in CNF: c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ -p_880 ∨ -b^{44, 21}_2 c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ -p_880 ∨ b^{44, 21}_1 c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ -p_880 ∨ -b^{44, 21}_0 c in DIMACS: 16454 16455 -16456 -880 -16457 0 16454 16455 -16456 -880 16458 0 16454 16455 -16456 -880 -16459 0 c 2+1 --> break c (-b^{44, 20}_2 ∧ b^{44, 20}_1 ∧ -b^{44, 20}_0 ∧ p_880) -> break c in CNF: c b^{44, 20}_2 ∨ -b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ -p_880 ∨ break c in DIMACS: 16454 -16455 16456 -880 1162 0 c 2-1 --> 1 c (-b^{44, 20}_2 ∧ b^{44, 20}_1 ∧ -b^{44, 20}_0 ∧ -p_880) -> (-b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ b^{44, 21}_0) c in CNF: c b^{44, 20}_2 ∨ -b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ p_880 ∨ -b^{44, 21}_2 c b^{44, 20}_2 ∨ -b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ p_880 ∨ -b^{44, 21}_1 c b^{44, 20}_2 ∨ -b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ p_880 ∨ b^{44, 21}_0 c in DIMACS: 16454 -16455 16456 880 -16457 0 16454 -16455 16456 880 -16458 0 16454 -16455 16456 880 16459 0 c 1-1 --> 0 c (-b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ b^{44, 20}_0 ∧ -p_880) -> (-b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ -b^{44, 21}_0) c in CNF: c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ p_880 ∨ -b^{44, 21}_2 c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ p_880 ∨ -b^{44, 21}_1 c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ p_880 ∨ -b^{44, 21}_0 c in DIMACS: 16454 16455 -16456 880 -16457 0 16454 16455 -16456 880 -16458 0 16454 16455 -16456 880 -16459 0 c 0-1 --> -1 c (-b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ -b^{44, 20}_0 ∧ -p_880) -> ( b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ b^{44, 21}_0) c in CNF: c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ p_880 ∨ b^{44, 21}_2 c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ p_880 ∨ -b^{44, 21}_1 c b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ p_880 ∨ b^{44, 21}_0 c in DIMACS: 16454 16455 16456 880 16457 0 16454 16455 16456 880 -16458 0 16454 16455 16456 880 16459 0 c -1-1 --> -2 c ( b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ b^{44, 20}_0 ∧ -p_880) -> ( b^{44, 21}_2 ∧ b^{44, 21}_1 ∧ -b^{44, 21}_0) c in CNF: c -b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ p_880 ∨ b^{44, 21}_2 c -b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ p_880 ∨ b^{44, 21}_1 c -b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ p_880 ∨ -b^{44, 21}_0 c in DIMACS: -16454 16455 -16456 880 16457 0 -16454 16455 -16456 880 16458 0 -16454 16455 -16456 880 -16459 0 c -2-1 --> break c ( b^{44, 20}_2 ∧ b^{44, 20}_1 ∧ -b^{44, 20}_0 ∧ -p_880) -> break c in CNF: c -b^{44, 20}_2 ∨ -b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ p_880 ∨ break c in DIMACS: -16454 -16455 16456 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 20}_2 ∧ -b^{44, 20}_1 ∧ -b^{44, 20}_0 ∧ true) c in CNF: c -b^{44, 20}_2 ∨ b^{44, 20}_1 ∨ b^{44, 20}_0 ∨ false c in DIMACS: -16454 16455 16456 0 c 3 does not represent an automaton state. c -(-b^{44, 20}_2 ∧ b^{44, 20}_1 ∧ b^{44, 20}_0 ∧ true) c in CNF: c b^{44, 20}_2 ∨ -b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ false c in DIMACS: 16454 -16455 -16456 0 c -3 does not represent an automaton state. c -( b^{44, 20}_2 ∧ b^{44, 20}_1 ∧ b^{44, 20}_0 ∧ true) c in CNF: c -b^{44, 20}_2 ∨ -b^{44, 20}_1 ∨ -b^{44, 20}_0 ∨ false c in DIMACS: -16454 -16455 -16456 0 c i = 21 c -2+1 --> -1 c ( b^{44, 21}_2 ∧ b^{44, 21}_1 ∧ -b^{44, 21}_0 ∧ p_924) -> ( b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ b^{44, 22}_0) c in CNF: c -b^{44, 21}_2 ∨ -b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ -p_924 ∨ b^{44, 22}_2 c -b^{44, 21}_2 ∨ -b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ -p_924 ∨ -b^{44, 22}_1 c -b^{44, 21}_2 ∨ -b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ -p_924 ∨ b^{44, 22}_0 c in DIMACS: -16457 -16458 16459 -924 16460 0 -16457 -16458 16459 -924 -16461 0 -16457 -16458 16459 -924 16462 0 c -1+1 --> 0 c ( b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ b^{44, 21}_0 ∧ p_924) -> (-b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ -b^{44, 22}_0) c in CNF: c -b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ -p_924 ∨ -b^{44, 22}_2 c -b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ -p_924 ∨ -b^{44, 22}_1 c -b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ -p_924 ∨ -b^{44, 22}_0 c in DIMACS: -16457 16458 -16459 -924 -16460 0 -16457 16458 -16459 -924 -16461 0 -16457 16458 -16459 -924 -16462 0 c 0+1 --> 1 c (-b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ -b^{44, 21}_0 ∧ p_924) -> (-b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ b^{44, 22}_0) c in CNF: c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ -p_924 ∨ -b^{44, 22}_2 c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ -p_924 ∨ -b^{44, 22}_1 c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ -p_924 ∨ b^{44, 22}_0 c in DIMACS: 16457 16458 16459 -924 -16460 0 16457 16458 16459 -924 -16461 0 16457 16458 16459 -924 16462 0 c 1+1 --> 2 c (-b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ b^{44, 21}_0 ∧ p_924) -> (-b^{44, 22}_2 ∧ b^{44, 22}_1 ∧ -b^{44, 22}_0) c in CNF: c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ -p_924 ∨ -b^{44, 22}_2 c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ -p_924 ∨ b^{44, 22}_1 c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ -p_924 ∨ -b^{44, 22}_0 c in DIMACS: 16457 16458 -16459 -924 -16460 0 16457 16458 -16459 -924 16461 0 16457 16458 -16459 -924 -16462 0 c 2+1 --> break c (-b^{44, 21}_2 ∧ b^{44, 21}_1 ∧ -b^{44, 21}_0 ∧ p_924) -> break c in CNF: c b^{44, 21}_2 ∨ -b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ -p_924 ∨ break c in DIMACS: 16457 -16458 16459 -924 1162 0 c 2-1 --> 1 c (-b^{44, 21}_2 ∧ b^{44, 21}_1 ∧ -b^{44, 21}_0 ∧ -p_924) -> (-b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ b^{44, 22}_0) c in CNF: c b^{44, 21}_2 ∨ -b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ p_924 ∨ -b^{44, 22}_2 c b^{44, 21}_2 ∨ -b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ p_924 ∨ -b^{44, 22}_1 c b^{44, 21}_2 ∨ -b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ p_924 ∨ b^{44, 22}_0 c in DIMACS: 16457 -16458 16459 924 -16460 0 16457 -16458 16459 924 -16461 0 16457 -16458 16459 924 16462 0 c 1-1 --> 0 c (-b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ b^{44, 21}_0 ∧ -p_924) -> (-b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ -b^{44, 22}_0) c in CNF: c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ p_924 ∨ -b^{44, 22}_2 c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ p_924 ∨ -b^{44, 22}_1 c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ p_924 ∨ -b^{44, 22}_0 c in DIMACS: 16457 16458 -16459 924 -16460 0 16457 16458 -16459 924 -16461 0 16457 16458 -16459 924 -16462 0 c 0-1 --> -1 c (-b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ -b^{44, 21}_0 ∧ -p_924) -> ( b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ b^{44, 22}_0) c in CNF: c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ p_924 ∨ b^{44, 22}_2 c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ p_924 ∨ -b^{44, 22}_1 c b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ p_924 ∨ b^{44, 22}_0 c in DIMACS: 16457 16458 16459 924 16460 0 16457 16458 16459 924 -16461 0 16457 16458 16459 924 16462 0 c -1-1 --> -2 c ( b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ b^{44, 21}_0 ∧ -p_924) -> ( b^{44, 22}_2 ∧ b^{44, 22}_1 ∧ -b^{44, 22}_0) c in CNF: c -b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ p_924 ∨ b^{44, 22}_2 c -b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ p_924 ∨ b^{44, 22}_1 c -b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ p_924 ∨ -b^{44, 22}_0 c in DIMACS: -16457 16458 -16459 924 16460 0 -16457 16458 -16459 924 16461 0 -16457 16458 -16459 924 -16462 0 c -2-1 --> break c ( b^{44, 21}_2 ∧ b^{44, 21}_1 ∧ -b^{44, 21}_0 ∧ -p_924) -> break c in CNF: c -b^{44, 21}_2 ∨ -b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ p_924 ∨ break c in DIMACS: -16457 -16458 16459 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 21}_2 ∧ -b^{44, 21}_1 ∧ -b^{44, 21}_0 ∧ true) c in CNF: c -b^{44, 21}_2 ∨ b^{44, 21}_1 ∨ b^{44, 21}_0 ∨ false c in DIMACS: -16457 16458 16459 0 c 3 does not represent an automaton state. c -(-b^{44, 21}_2 ∧ b^{44, 21}_1 ∧ b^{44, 21}_0 ∧ true) c in CNF: c b^{44, 21}_2 ∨ -b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ false c in DIMACS: 16457 -16458 -16459 0 c -3 does not represent an automaton state. c -( b^{44, 21}_2 ∧ b^{44, 21}_1 ∧ b^{44, 21}_0 ∧ true) c in CNF: c -b^{44, 21}_2 ∨ -b^{44, 21}_1 ∨ -b^{44, 21}_0 ∨ false c in DIMACS: -16457 -16458 -16459 0 c i = 22 c -2+1 --> -1 c ( b^{44, 22}_2 ∧ b^{44, 22}_1 ∧ -b^{44, 22}_0 ∧ p_968) -> ( b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ b^{44, 23}_0) c in CNF: c -b^{44, 22}_2 ∨ -b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ -p_968 ∨ b^{44, 23}_2 c -b^{44, 22}_2 ∨ -b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ -p_968 ∨ -b^{44, 23}_1 c -b^{44, 22}_2 ∨ -b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ -p_968 ∨ b^{44, 23}_0 c in DIMACS: -16460 -16461 16462 -968 16463 0 -16460 -16461 16462 -968 -16464 0 -16460 -16461 16462 -968 16465 0 c -1+1 --> 0 c ( b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ b^{44, 22}_0 ∧ p_968) -> (-b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ -b^{44, 23}_0) c in CNF: c -b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ -p_968 ∨ -b^{44, 23}_2 c -b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ -p_968 ∨ -b^{44, 23}_1 c -b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ -p_968 ∨ -b^{44, 23}_0 c in DIMACS: -16460 16461 -16462 -968 -16463 0 -16460 16461 -16462 -968 -16464 0 -16460 16461 -16462 -968 -16465 0 c 0+1 --> 1 c (-b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ -b^{44, 22}_0 ∧ p_968) -> (-b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ b^{44, 23}_0) c in CNF: c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ -p_968 ∨ -b^{44, 23}_2 c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ -p_968 ∨ -b^{44, 23}_1 c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ -p_968 ∨ b^{44, 23}_0 c in DIMACS: 16460 16461 16462 -968 -16463 0 16460 16461 16462 -968 -16464 0 16460 16461 16462 -968 16465 0 c 1+1 --> 2 c (-b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ b^{44, 22}_0 ∧ p_968) -> (-b^{44, 23}_2 ∧ b^{44, 23}_1 ∧ -b^{44, 23}_0) c in CNF: c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ -p_968 ∨ -b^{44, 23}_2 c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ -p_968 ∨ b^{44, 23}_1 c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ -p_968 ∨ -b^{44, 23}_0 c in DIMACS: 16460 16461 -16462 -968 -16463 0 16460 16461 -16462 -968 16464 0 16460 16461 -16462 -968 -16465 0 c 2+1 --> break c (-b^{44, 22}_2 ∧ b^{44, 22}_1 ∧ -b^{44, 22}_0 ∧ p_968) -> break c in CNF: c b^{44, 22}_2 ∨ -b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ -p_968 ∨ break c in DIMACS: 16460 -16461 16462 -968 1162 0 c 2-1 --> 1 c (-b^{44, 22}_2 ∧ b^{44, 22}_1 ∧ -b^{44, 22}_0 ∧ -p_968) -> (-b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ b^{44, 23}_0) c in CNF: c b^{44, 22}_2 ∨ -b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ p_968 ∨ -b^{44, 23}_2 c b^{44, 22}_2 ∨ -b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ p_968 ∨ -b^{44, 23}_1 c b^{44, 22}_2 ∨ -b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ p_968 ∨ b^{44, 23}_0 c in DIMACS: 16460 -16461 16462 968 -16463 0 16460 -16461 16462 968 -16464 0 16460 -16461 16462 968 16465 0 c 1-1 --> 0 c (-b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ b^{44, 22}_0 ∧ -p_968) -> (-b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ -b^{44, 23}_0) c in CNF: c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ p_968 ∨ -b^{44, 23}_2 c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ p_968 ∨ -b^{44, 23}_1 c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ p_968 ∨ -b^{44, 23}_0 c in DIMACS: 16460 16461 -16462 968 -16463 0 16460 16461 -16462 968 -16464 0 16460 16461 -16462 968 -16465 0 c 0-1 --> -1 c (-b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ -b^{44, 22}_0 ∧ -p_968) -> ( b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ b^{44, 23}_0) c in CNF: c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ p_968 ∨ b^{44, 23}_2 c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ p_968 ∨ -b^{44, 23}_1 c b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ p_968 ∨ b^{44, 23}_0 c in DIMACS: 16460 16461 16462 968 16463 0 16460 16461 16462 968 -16464 0 16460 16461 16462 968 16465 0 c -1-1 --> -2 c ( b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ b^{44, 22}_0 ∧ -p_968) -> ( b^{44, 23}_2 ∧ b^{44, 23}_1 ∧ -b^{44, 23}_0) c in CNF: c -b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ p_968 ∨ b^{44, 23}_2 c -b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ p_968 ∨ b^{44, 23}_1 c -b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ p_968 ∨ -b^{44, 23}_0 c in DIMACS: -16460 16461 -16462 968 16463 0 -16460 16461 -16462 968 16464 0 -16460 16461 -16462 968 -16465 0 c -2-1 --> break c ( b^{44, 22}_2 ∧ b^{44, 22}_1 ∧ -b^{44, 22}_0 ∧ -p_968) -> break c in CNF: c -b^{44, 22}_2 ∨ -b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ p_968 ∨ break c in DIMACS: -16460 -16461 16462 968 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 22}_2 ∧ -b^{44, 22}_1 ∧ -b^{44, 22}_0 ∧ true) c in CNF: c -b^{44, 22}_2 ∨ b^{44, 22}_1 ∨ b^{44, 22}_0 ∨ false c in DIMACS: -16460 16461 16462 0 c 3 does not represent an automaton state. c -(-b^{44, 22}_2 ∧ b^{44, 22}_1 ∧ b^{44, 22}_0 ∧ true) c in CNF: c b^{44, 22}_2 ∨ -b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ false c in DIMACS: 16460 -16461 -16462 0 c -3 does not represent an automaton state. c -( b^{44, 22}_2 ∧ b^{44, 22}_1 ∧ b^{44, 22}_0 ∧ true) c in CNF: c -b^{44, 22}_2 ∨ -b^{44, 22}_1 ∨ -b^{44, 22}_0 ∨ false c in DIMACS: -16460 -16461 -16462 0 c i = 23 c -2+1 --> -1 c ( b^{44, 23}_2 ∧ b^{44, 23}_1 ∧ -b^{44, 23}_0 ∧ p_1012) -> ( b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ b^{44, 24}_0) c in CNF: c -b^{44, 23}_2 ∨ -b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ -p_1012 ∨ b^{44, 24}_2 c -b^{44, 23}_2 ∨ -b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ -p_1012 ∨ -b^{44, 24}_1 c -b^{44, 23}_2 ∨ -b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ -p_1012 ∨ b^{44, 24}_0 c in DIMACS: -16463 -16464 16465 -1012 16466 0 -16463 -16464 16465 -1012 -16467 0 -16463 -16464 16465 -1012 16468 0 c -1+1 --> 0 c ( b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ b^{44, 23}_0 ∧ p_1012) -> (-b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ -b^{44, 24}_0) c in CNF: c -b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ -p_1012 ∨ -b^{44, 24}_2 c -b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ -p_1012 ∨ -b^{44, 24}_1 c -b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ -p_1012 ∨ -b^{44, 24}_0 c in DIMACS: -16463 16464 -16465 -1012 -16466 0 -16463 16464 -16465 -1012 -16467 0 -16463 16464 -16465 -1012 -16468 0 c 0+1 --> 1 c (-b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ -b^{44, 23}_0 ∧ p_1012) -> (-b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ b^{44, 24}_0) c in CNF: c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ -p_1012 ∨ -b^{44, 24}_2 c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ -p_1012 ∨ -b^{44, 24}_1 c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ -p_1012 ∨ b^{44, 24}_0 c in DIMACS: 16463 16464 16465 -1012 -16466 0 16463 16464 16465 -1012 -16467 0 16463 16464 16465 -1012 16468 0 c 1+1 --> 2 c (-b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ b^{44, 23}_0 ∧ p_1012) -> (-b^{44, 24}_2 ∧ b^{44, 24}_1 ∧ -b^{44, 24}_0) c in CNF: c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ -p_1012 ∨ -b^{44, 24}_2 c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ -p_1012 ∨ b^{44, 24}_1 c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ -p_1012 ∨ -b^{44, 24}_0 c in DIMACS: 16463 16464 -16465 -1012 -16466 0 16463 16464 -16465 -1012 16467 0 16463 16464 -16465 -1012 -16468 0 c 2+1 --> break c (-b^{44, 23}_2 ∧ b^{44, 23}_1 ∧ -b^{44, 23}_0 ∧ p_1012) -> break c in CNF: c b^{44, 23}_2 ∨ -b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ -p_1012 ∨ break c in DIMACS: 16463 -16464 16465 -1012 1162 0 c 2-1 --> 1 c (-b^{44, 23}_2 ∧ b^{44, 23}_1 ∧ -b^{44, 23}_0 ∧ -p_1012) -> (-b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ b^{44, 24}_0) c in CNF: c b^{44, 23}_2 ∨ -b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ p_1012 ∨ -b^{44, 24}_2 c b^{44, 23}_2 ∨ -b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ p_1012 ∨ -b^{44, 24}_1 c b^{44, 23}_2 ∨ -b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ p_1012 ∨ b^{44, 24}_0 c in DIMACS: 16463 -16464 16465 1012 -16466 0 16463 -16464 16465 1012 -16467 0 16463 -16464 16465 1012 16468 0 c 1-1 --> 0 c (-b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ b^{44, 23}_0 ∧ -p_1012) -> (-b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ -b^{44, 24}_0) c in CNF: c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ p_1012 ∨ -b^{44, 24}_2 c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ p_1012 ∨ -b^{44, 24}_1 c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ p_1012 ∨ -b^{44, 24}_0 c in DIMACS: 16463 16464 -16465 1012 -16466 0 16463 16464 -16465 1012 -16467 0 16463 16464 -16465 1012 -16468 0 c 0-1 --> -1 c (-b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ -b^{44, 23}_0 ∧ -p_1012) -> ( b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ b^{44, 24}_0) c in CNF: c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ p_1012 ∨ b^{44, 24}_2 c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ p_1012 ∨ -b^{44, 24}_1 c b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ p_1012 ∨ b^{44, 24}_0 c in DIMACS: 16463 16464 16465 1012 16466 0 16463 16464 16465 1012 -16467 0 16463 16464 16465 1012 16468 0 c -1-1 --> -2 c ( b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ b^{44, 23}_0 ∧ -p_1012) -> ( b^{44, 24}_2 ∧ b^{44, 24}_1 ∧ -b^{44, 24}_0) c in CNF: c -b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ p_1012 ∨ b^{44, 24}_2 c -b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ p_1012 ∨ b^{44, 24}_1 c -b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ p_1012 ∨ -b^{44, 24}_0 c in DIMACS: -16463 16464 -16465 1012 16466 0 -16463 16464 -16465 1012 16467 0 -16463 16464 -16465 1012 -16468 0 c -2-1 --> break c ( b^{44, 23}_2 ∧ b^{44, 23}_1 ∧ -b^{44, 23}_0 ∧ -p_1012) -> break c in CNF: c -b^{44, 23}_2 ∨ -b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ p_1012 ∨ break c in DIMACS: -16463 -16464 16465 1012 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 23}_2 ∧ -b^{44, 23}_1 ∧ -b^{44, 23}_0 ∧ true) c in CNF: c -b^{44, 23}_2 ∨ b^{44, 23}_1 ∨ b^{44, 23}_0 ∨ false c in DIMACS: -16463 16464 16465 0 c 3 does not represent an automaton state. c -(-b^{44, 23}_2 ∧ b^{44, 23}_1 ∧ b^{44, 23}_0 ∧ true) c in CNF: c b^{44, 23}_2 ∨ -b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ false c in DIMACS: 16463 -16464 -16465 0 c -3 does not represent an automaton state. c -( b^{44, 23}_2 ∧ b^{44, 23}_1 ∧ b^{44, 23}_0 ∧ true) c in CNF: c -b^{44, 23}_2 ∨ -b^{44, 23}_1 ∨ -b^{44, 23}_0 ∨ false c in DIMACS: -16463 -16464 -16465 0 c i = 24 c -2+1 --> -1 c ( b^{44, 24}_2 ∧ b^{44, 24}_1 ∧ -b^{44, 24}_0 ∧ p_1056) -> ( b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ b^{44, 25}_0) c in CNF: c -b^{44, 24}_2 ∨ -b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ -p_1056 ∨ b^{44, 25}_2 c -b^{44, 24}_2 ∨ -b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ -p_1056 ∨ -b^{44, 25}_1 c -b^{44, 24}_2 ∨ -b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ -p_1056 ∨ b^{44, 25}_0 c in DIMACS: -16466 -16467 16468 -1056 16469 0 -16466 -16467 16468 -1056 -16470 0 -16466 -16467 16468 -1056 16471 0 c -1+1 --> 0 c ( b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ b^{44, 24}_0 ∧ p_1056) -> (-b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ -b^{44, 25}_0) c in CNF: c -b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ -p_1056 ∨ -b^{44, 25}_2 c -b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ -p_1056 ∨ -b^{44, 25}_1 c -b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ -p_1056 ∨ -b^{44, 25}_0 c in DIMACS: -16466 16467 -16468 -1056 -16469 0 -16466 16467 -16468 -1056 -16470 0 -16466 16467 -16468 -1056 -16471 0 c 0+1 --> 1 c (-b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ -b^{44, 24}_0 ∧ p_1056) -> (-b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ b^{44, 25}_0) c in CNF: c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ -p_1056 ∨ -b^{44, 25}_2 c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ -p_1056 ∨ -b^{44, 25}_1 c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ -p_1056 ∨ b^{44, 25}_0 c in DIMACS: 16466 16467 16468 -1056 -16469 0 16466 16467 16468 -1056 -16470 0 16466 16467 16468 -1056 16471 0 c 1+1 --> 2 c (-b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ b^{44, 24}_0 ∧ p_1056) -> (-b^{44, 25}_2 ∧ b^{44, 25}_1 ∧ -b^{44, 25}_0) c in CNF: c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ -p_1056 ∨ -b^{44, 25}_2 c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ -p_1056 ∨ b^{44, 25}_1 c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ -p_1056 ∨ -b^{44, 25}_0 c in DIMACS: 16466 16467 -16468 -1056 -16469 0 16466 16467 -16468 -1056 16470 0 16466 16467 -16468 -1056 -16471 0 c 2+1 --> break c (-b^{44, 24}_2 ∧ b^{44, 24}_1 ∧ -b^{44, 24}_0 ∧ p_1056) -> break c in CNF: c b^{44, 24}_2 ∨ -b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ -p_1056 ∨ break c in DIMACS: 16466 -16467 16468 -1056 1162 0 c 2-1 --> 1 c (-b^{44, 24}_2 ∧ b^{44, 24}_1 ∧ -b^{44, 24}_0 ∧ -p_1056) -> (-b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ b^{44, 25}_0) c in CNF: c b^{44, 24}_2 ∨ -b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ p_1056 ∨ -b^{44, 25}_2 c b^{44, 24}_2 ∨ -b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ p_1056 ∨ -b^{44, 25}_1 c b^{44, 24}_2 ∨ -b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ p_1056 ∨ b^{44, 25}_0 c in DIMACS: 16466 -16467 16468 1056 -16469 0 16466 -16467 16468 1056 -16470 0 16466 -16467 16468 1056 16471 0 c 1-1 --> 0 c (-b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ b^{44, 24}_0 ∧ -p_1056) -> (-b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ -b^{44, 25}_0) c in CNF: c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ p_1056 ∨ -b^{44, 25}_2 c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ p_1056 ∨ -b^{44, 25}_1 c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ p_1056 ∨ -b^{44, 25}_0 c in DIMACS: 16466 16467 -16468 1056 -16469 0 16466 16467 -16468 1056 -16470 0 16466 16467 -16468 1056 -16471 0 c 0-1 --> -1 c (-b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ -b^{44, 24}_0 ∧ -p_1056) -> ( b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ b^{44, 25}_0) c in CNF: c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ p_1056 ∨ b^{44, 25}_2 c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ p_1056 ∨ -b^{44, 25}_1 c b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ p_1056 ∨ b^{44, 25}_0 c in DIMACS: 16466 16467 16468 1056 16469 0 16466 16467 16468 1056 -16470 0 16466 16467 16468 1056 16471 0 c -1-1 --> -2 c ( b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ b^{44, 24}_0 ∧ -p_1056) -> ( b^{44, 25}_2 ∧ b^{44, 25}_1 ∧ -b^{44, 25}_0) c in CNF: c -b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ p_1056 ∨ b^{44, 25}_2 c -b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ p_1056 ∨ b^{44, 25}_1 c -b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ p_1056 ∨ -b^{44, 25}_0 c in DIMACS: -16466 16467 -16468 1056 16469 0 -16466 16467 -16468 1056 16470 0 -16466 16467 -16468 1056 -16471 0 c -2-1 --> break c ( b^{44, 24}_2 ∧ b^{44, 24}_1 ∧ -b^{44, 24}_0 ∧ -p_1056) -> break c in CNF: c -b^{44, 24}_2 ∨ -b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ p_1056 ∨ break c in DIMACS: -16466 -16467 16468 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 24}_2 ∧ -b^{44, 24}_1 ∧ -b^{44, 24}_0 ∧ true) c in CNF: c -b^{44, 24}_2 ∨ b^{44, 24}_1 ∨ b^{44, 24}_0 ∨ false c in DIMACS: -16466 16467 16468 0 c 3 does not represent an automaton state. c -(-b^{44, 24}_2 ∧ b^{44, 24}_1 ∧ b^{44, 24}_0 ∧ true) c in CNF: c b^{44, 24}_2 ∨ -b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ false c in DIMACS: 16466 -16467 -16468 0 c -3 does not represent an automaton state. c -( b^{44, 24}_2 ∧ b^{44, 24}_1 ∧ b^{44, 24}_0 ∧ true) c in CNF: c -b^{44, 24}_2 ∨ -b^{44, 24}_1 ∨ -b^{44, 24}_0 ∨ false c in DIMACS: -16466 -16467 -16468 0 c i = 25 c -2+1 --> -1 c ( b^{44, 25}_2 ∧ b^{44, 25}_1 ∧ -b^{44, 25}_0 ∧ p_1100) -> ( b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ b^{44, 26}_0) c in CNF: c -b^{44, 25}_2 ∨ -b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ -p_1100 ∨ b^{44, 26}_2 c -b^{44, 25}_2 ∨ -b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ -p_1100 ∨ -b^{44, 26}_1 c -b^{44, 25}_2 ∨ -b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ -p_1100 ∨ b^{44, 26}_0 c in DIMACS: -16469 -16470 16471 -1100 16472 0 -16469 -16470 16471 -1100 -16473 0 -16469 -16470 16471 -1100 16474 0 c -1+1 --> 0 c ( b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ b^{44, 25}_0 ∧ p_1100) -> (-b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ -b^{44, 26}_0) c in CNF: c -b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ -p_1100 ∨ -b^{44, 26}_2 c -b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ -p_1100 ∨ -b^{44, 26}_1 c -b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ -p_1100 ∨ -b^{44, 26}_0 c in DIMACS: -16469 16470 -16471 -1100 -16472 0 -16469 16470 -16471 -1100 -16473 0 -16469 16470 -16471 -1100 -16474 0 c 0+1 --> 1 c (-b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ -b^{44, 25}_0 ∧ p_1100) -> (-b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ b^{44, 26}_0) c in CNF: c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ -p_1100 ∨ -b^{44, 26}_2 c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ -p_1100 ∨ -b^{44, 26}_1 c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ -p_1100 ∨ b^{44, 26}_0 c in DIMACS: 16469 16470 16471 -1100 -16472 0 16469 16470 16471 -1100 -16473 0 16469 16470 16471 -1100 16474 0 c 1+1 --> 2 c (-b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ b^{44, 25}_0 ∧ p_1100) -> (-b^{44, 26}_2 ∧ b^{44, 26}_1 ∧ -b^{44, 26}_0) c in CNF: c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ -p_1100 ∨ -b^{44, 26}_2 c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ -p_1100 ∨ b^{44, 26}_1 c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ -p_1100 ∨ -b^{44, 26}_0 c in DIMACS: 16469 16470 -16471 -1100 -16472 0 16469 16470 -16471 -1100 16473 0 16469 16470 -16471 -1100 -16474 0 c 2+1 --> break c (-b^{44, 25}_2 ∧ b^{44, 25}_1 ∧ -b^{44, 25}_0 ∧ p_1100) -> break c in CNF: c b^{44, 25}_2 ∨ -b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ -p_1100 ∨ break c in DIMACS: 16469 -16470 16471 -1100 1162 0 c 2-1 --> 1 c (-b^{44, 25}_2 ∧ b^{44, 25}_1 ∧ -b^{44, 25}_0 ∧ -p_1100) -> (-b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ b^{44, 26}_0) c in CNF: c b^{44, 25}_2 ∨ -b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ p_1100 ∨ -b^{44, 26}_2 c b^{44, 25}_2 ∨ -b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ p_1100 ∨ -b^{44, 26}_1 c b^{44, 25}_2 ∨ -b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ p_1100 ∨ b^{44, 26}_0 c in DIMACS: 16469 -16470 16471 1100 -16472 0 16469 -16470 16471 1100 -16473 0 16469 -16470 16471 1100 16474 0 c 1-1 --> 0 c (-b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ b^{44, 25}_0 ∧ -p_1100) -> (-b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ -b^{44, 26}_0) c in CNF: c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ p_1100 ∨ -b^{44, 26}_2 c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ p_1100 ∨ -b^{44, 26}_1 c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ p_1100 ∨ -b^{44, 26}_0 c in DIMACS: 16469 16470 -16471 1100 -16472 0 16469 16470 -16471 1100 -16473 0 16469 16470 -16471 1100 -16474 0 c 0-1 --> -1 c (-b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ -b^{44, 25}_0 ∧ -p_1100) -> ( b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ b^{44, 26}_0) c in CNF: c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ p_1100 ∨ b^{44, 26}_2 c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ p_1100 ∨ -b^{44, 26}_1 c b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ p_1100 ∨ b^{44, 26}_0 c in DIMACS: 16469 16470 16471 1100 16472 0 16469 16470 16471 1100 -16473 0 16469 16470 16471 1100 16474 0 c -1-1 --> -2 c ( b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ b^{44, 25}_0 ∧ -p_1100) -> ( b^{44, 26}_2 ∧ b^{44, 26}_1 ∧ -b^{44, 26}_0) c in CNF: c -b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ p_1100 ∨ b^{44, 26}_2 c -b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ p_1100 ∨ b^{44, 26}_1 c -b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ p_1100 ∨ -b^{44, 26}_0 c in DIMACS: -16469 16470 -16471 1100 16472 0 -16469 16470 -16471 1100 16473 0 -16469 16470 -16471 1100 -16474 0 c -2-1 --> break c ( b^{44, 25}_2 ∧ b^{44, 25}_1 ∧ -b^{44, 25}_0 ∧ -p_1100) -> break c in CNF: c -b^{44, 25}_2 ∨ -b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ p_1100 ∨ break c in DIMACS: -16469 -16470 16471 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 25}_2 ∧ -b^{44, 25}_1 ∧ -b^{44, 25}_0 ∧ true) c in CNF: c -b^{44, 25}_2 ∨ b^{44, 25}_1 ∨ b^{44, 25}_0 ∨ false c in DIMACS: -16469 16470 16471 0 c 3 does not represent an automaton state. c -(-b^{44, 25}_2 ∧ b^{44, 25}_1 ∧ b^{44, 25}_0 ∧ true) c in CNF: c b^{44, 25}_2 ∨ -b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ false c in DIMACS: 16469 -16470 -16471 0 c -3 does not represent an automaton state. c -( b^{44, 25}_2 ∧ b^{44, 25}_1 ∧ b^{44, 25}_0 ∧ true) c in CNF: c -b^{44, 25}_2 ∨ -b^{44, 25}_1 ∨ -b^{44, 25}_0 ∨ false c in DIMACS: -16469 -16470 -16471 0 c i = 26 c -2+1 --> -1 c ( b^{44, 26}_2 ∧ b^{44, 26}_1 ∧ -b^{44, 26}_0 ∧ p_1144) -> ( b^{44, 27}_2 ∧ -b^{44, 27}_1 ∧ b^{44, 27}_0) c in CNF: c -b^{44, 26}_2 ∨ -b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ -p_1144 ∨ b^{44, 27}_2 c -b^{44, 26}_2 ∨ -b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ -p_1144 ∨ -b^{44, 27}_1 c -b^{44, 26}_2 ∨ -b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ -p_1144 ∨ b^{44, 27}_0 c in DIMACS: -16472 -16473 16474 -1144 16475 0 -16472 -16473 16474 -1144 -16476 0 -16472 -16473 16474 -1144 16477 0 c -1+1 --> 0 c ( b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ b^{44, 26}_0 ∧ p_1144) -> (-b^{44, 27}_2 ∧ -b^{44, 27}_1 ∧ -b^{44, 27}_0) c in CNF: c -b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ -p_1144 ∨ -b^{44, 27}_2 c -b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ -p_1144 ∨ -b^{44, 27}_1 c -b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ -p_1144 ∨ -b^{44, 27}_0 c in DIMACS: -16472 16473 -16474 -1144 -16475 0 -16472 16473 -16474 -1144 -16476 0 -16472 16473 -16474 -1144 -16477 0 c 0+1 --> 1 c (-b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ -b^{44, 26}_0 ∧ p_1144) -> (-b^{44, 27}_2 ∧ -b^{44, 27}_1 ∧ b^{44, 27}_0) c in CNF: c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ -p_1144 ∨ -b^{44, 27}_2 c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ -p_1144 ∨ -b^{44, 27}_1 c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ -p_1144 ∨ b^{44, 27}_0 c in DIMACS: 16472 16473 16474 -1144 -16475 0 16472 16473 16474 -1144 -16476 0 16472 16473 16474 -1144 16477 0 c 1+1 --> 2 c (-b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ b^{44, 26}_0 ∧ p_1144) -> (-b^{44, 27}_2 ∧ b^{44, 27}_1 ∧ -b^{44, 27}_0) c in CNF: c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ -p_1144 ∨ -b^{44, 27}_2 c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ -p_1144 ∨ b^{44, 27}_1 c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ -p_1144 ∨ -b^{44, 27}_0 c in DIMACS: 16472 16473 -16474 -1144 -16475 0 16472 16473 -16474 -1144 16476 0 16472 16473 -16474 -1144 -16477 0 c 2+1 --> break c (-b^{44, 26}_2 ∧ b^{44, 26}_1 ∧ -b^{44, 26}_0 ∧ p_1144) -> break c in CNF: c b^{44, 26}_2 ∨ -b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ -p_1144 ∨ break c in DIMACS: 16472 -16473 16474 -1144 1162 0 c 2-1 --> 1 c (-b^{44, 26}_2 ∧ b^{44, 26}_1 ∧ -b^{44, 26}_0 ∧ -p_1144) -> (-b^{44, 27}_2 ∧ -b^{44, 27}_1 ∧ b^{44, 27}_0) c in CNF: c b^{44, 26}_2 ∨ -b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ p_1144 ∨ -b^{44, 27}_2 c b^{44, 26}_2 ∨ -b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ p_1144 ∨ -b^{44, 27}_1 c b^{44, 26}_2 ∨ -b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ p_1144 ∨ b^{44, 27}_0 c in DIMACS: 16472 -16473 16474 1144 -16475 0 16472 -16473 16474 1144 -16476 0 16472 -16473 16474 1144 16477 0 c 1-1 --> 0 c (-b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ b^{44, 26}_0 ∧ -p_1144) -> (-b^{44, 27}_2 ∧ -b^{44, 27}_1 ∧ -b^{44, 27}_0) c in CNF: c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ p_1144 ∨ -b^{44, 27}_2 c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ p_1144 ∨ -b^{44, 27}_1 c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ p_1144 ∨ -b^{44, 27}_0 c in DIMACS: 16472 16473 -16474 1144 -16475 0 16472 16473 -16474 1144 -16476 0 16472 16473 -16474 1144 -16477 0 c 0-1 --> -1 c (-b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ -b^{44, 26}_0 ∧ -p_1144) -> ( b^{44, 27}_2 ∧ -b^{44, 27}_1 ∧ b^{44, 27}_0) c in CNF: c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ p_1144 ∨ b^{44, 27}_2 c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ p_1144 ∨ -b^{44, 27}_1 c b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ p_1144 ∨ b^{44, 27}_0 c in DIMACS: 16472 16473 16474 1144 16475 0 16472 16473 16474 1144 -16476 0 16472 16473 16474 1144 16477 0 c -1-1 --> -2 c ( b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ b^{44, 26}_0 ∧ -p_1144) -> ( b^{44, 27}_2 ∧ b^{44, 27}_1 ∧ -b^{44, 27}_0) c in CNF: c -b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ p_1144 ∨ b^{44, 27}_2 c -b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ p_1144 ∨ b^{44, 27}_1 c -b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ p_1144 ∨ -b^{44, 27}_0 c in DIMACS: -16472 16473 -16474 1144 16475 0 -16472 16473 -16474 1144 16476 0 -16472 16473 -16474 1144 -16477 0 c -2-1 --> break c ( b^{44, 26}_2 ∧ b^{44, 26}_1 ∧ -b^{44, 26}_0 ∧ -p_1144) -> break c in CNF: c -b^{44, 26}_2 ∨ -b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ p_1144 ∨ break c in DIMACS: -16472 -16473 16474 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{44, 26}_2 ∧ -b^{44, 26}_1 ∧ -b^{44, 26}_0 ∧ true) c in CNF: c -b^{44, 26}_2 ∨ b^{44, 26}_1 ∨ b^{44, 26}_0 ∨ false c in DIMACS: -16472 16473 16474 0 c 3 does not represent an automaton state. c -(-b^{44, 26}_2 ∧ b^{44, 26}_1 ∧ b^{44, 26}_0 ∧ true) c in CNF: c b^{44, 26}_2 ∨ -b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ false c in DIMACS: 16472 -16473 -16474 0 c -3 does not represent an automaton state. c -( b^{44, 26}_2 ∧ b^{44, 26}_1 ∧ b^{44, 26}_0 ∧ true) c in CNF: c -b^{44, 26}_2 ∨ -b^{44, 26}_1 ∨ -b^{44, 26}_0 ∨ false c in DIMACS: -16472 -16473 -16474 0 c INIT for k = 45 c -b^{45, 1}_2 c -b^{45, 1}_1 c -b^{45, 1}_0 c in DIMACS: -16478 0 -16479 0 -16480 0 c Transitions for k = 45 c i = 1 c -2+1 --> -1 c ( b^{45, 1}_2 ∧ b^{45, 1}_1 ∧ -b^{45, 1}_0 ∧ p_45) -> ( b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ b^{45, 2}_0) c in CNF: c -b^{45, 1}_2 ∨ -b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ -p_45 ∨ b^{45, 2}_2 c -b^{45, 1}_2 ∨ -b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ -p_45 ∨ -b^{45, 2}_1 c -b^{45, 1}_2 ∨ -b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ -p_45 ∨ b^{45, 2}_0 c in DIMACS: -16478 -16479 16480 -45 16481 0 -16478 -16479 16480 -45 -16482 0 -16478 -16479 16480 -45 16483 0 c -1+1 --> 0 c ( b^{45, 1}_2 ∧ -b^{45, 1}_1 ∧ b^{45, 1}_0 ∧ p_45) -> (-b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ -b^{45, 2}_0) c in CNF: c -b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ -p_45 ∨ -b^{45, 2}_2 c -b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ -p_45 ∨ -b^{45, 2}_1 c -b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ -p_45 ∨ -b^{45, 2}_0 c in DIMACS: -16478 16479 -16480 -45 -16481 0 -16478 16479 -16480 -45 -16482 0 -16478 16479 -16480 -45 -16483 0 c 0+1 --> 1 c (-b^{45, 1}_2 ∧ -b^{45, 1}_1 ∧ -b^{45, 1}_0 ∧ p_45) -> (-b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ b^{45, 2}_0) c in CNF: c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ -p_45 ∨ -b^{45, 2}_2 c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ -p_45 ∨ -b^{45, 2}_1 c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ -p_45 ∨ b^{45, 2}_0 c in DIMACS: 16478 16479 16480 -45 -16481 0 16478 16479 16480 -45 -16482 0 16478 16479 16480 -45 16483 0 c 1+1 --> 2 c (-b^{45, 1}_2 ∧ -b^{45, 1}_1 ∧ b^{45, 1}_0 ∧ p_45) -> (-b^{45, 2}_2 ∧ b^{45, 2}_1 ∧ -b^{45, 2}_0) c in CNF: c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ -p_45 ∨ -b^{45, 2}_2 c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ -p_45 ∨ b^{45, 2}_1 c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ -p_45 ∨ -b^{45, 2}_0 c in DIMACS: 16478 16479 -16480 -45 -16481 0 16478 16479 -16480 -45 16482 0 16478 16479 -16480 -45 -16483 0 c 2+1 --> break c (-b^{45, 1}_2 ∧ b^{45, 1}_1 ∧ -b^{45, 1}_0 ∧ p_45) -> break c in CNF: c b^{45, 1}_2 ∨ -b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ -p_45 ∨ break c in DIMACS: 16478 -16479 16480 -45 1162 0 c 2-1 --> 1 c (-b^{45, 1}_2 ∧ b^{45, 1}_1 ∧ -b^{45, 1}_0 ∧ -p_45) -> (-b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ b^{45, 2}_0) c in CNF: c b^{45, 1}_2 ∨ -b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ p_45 ∨ -b^{45, 2}_2 c b^{45, 1}_2 ∨ -b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ p_45 ∨ -b^{45, 2}_1 c b^{45, 1}_2 ∨ -b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ p_45 ∨ b^{45, 2}_0 c in DIMACS: 16478 -16479 16480 45 -16481 0 16478 -16479 16480 45 -16482 0 16478 -16479 16480 45 16483 0 c 1-1 --> 0 c (-b^{45, 1}_2 ∧ -b^{45, 1}_1 ∧ b^{45, 1}_0 ∧ -p_45) -> (-b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ -b^{45, 2}_0) c in CNF: c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ p_45 ∨ -b^{45, 2}_2 c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ p_45 ∨ -b^{45, 2}_1 c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ p_45 ∨ -b^{45, 2}_0 c in DIMACS: 16478 16479 -16480 45 -16481 0 16478 16479 -16480 45 -16482 0 16478 16479 -16480 45 -16483 0 c 0-1 --> -1 c (-b^{45, 1}_2 ∧ -b^{45, 1}_1 ∧ -b^{45, 1}_0 ∧ -p_45) -> ( b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ b^{45, 2}_0) c in CNF: c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ p_45 ∨ b^{45, 2}_2 c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ p_45 ∨ -b^{45, 2}_1 c b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ p_45 ∨ b^{45, 2}_0 c in DIMACS: 16478 16479 16480 45 16481 0 16478 16479 16480 45 -16482 0 16478 16479 16480 45 16483 0 c -1-1 --> -2 c ( b^{45, 1}_2 ∧ -b^{45, 1}_1 ∧ b^{45, 1}_0 ∧ -p_45) -> ( b^{45, 2}_2 ∧ b^{45, 2}_1 ∧ -b^{45, 2}_0) c in CNF: c -b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ p_45 ∨ b^{45, 2}_2 c -b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ p_45 ∨ b^{45, 2}_1 c -b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ p_45 ∨ -b^{45, 2}_0 c in DIMACS: -16478 16479 -16480 45 16481 0 -16478 16479 -16480 45 16482 0 -16478 16479 -16480 45 -16483 0 c -2-1 --> break c ( b^{45, 1}_2 ∧ b^{45, 1}_1 ∧ -b^{45, 1}_0 ∧ -p_45) -> break c in CNF: c -b^{45, 1}_2 ∨ -b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ p_45 ∨ break c in DIMACS: -16478 -16479 16480 45 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 1}_2 ∧ -b^{45, 1}_1 ∧ -b^{45, 1}_0 ∧ true) c in CNF: c -b^{45, 1}_2 ∨ b^{45, 1}_1 ∨ b^{45, 1}_0 ∨ false c in DIMACS: -16478 16479 16480 0 c 3 does not represent an automaton state. c -(-b^{45, 1}_2 ∧ b^{45, 1}_1 ∧ b^{45, 1}_0 ∧ true) c in CNF: c b^{45, 1}_2 ∨ -b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ false c in DIMACS: 16478 -16479 -16480 0 c -3 does not represent an automaton state. c -( b^{45, 1}_2 ∧ b^{45, 1}_1 ∧ b^{45, 1}_0 ∧ true) c in CNF: c -b^{45, 1}_2 ∨ -b^{45, 1}_1 ∨ -b^{45, 1}_0 ∨ false c in DIMACS: -16478 -16479 -16480 0 c i = 2 c -2+1 --> -1 c ( b^{45, 2}_2 ∧ b^{45, 2}_1 ∧ -b^{45, 2}_0 ∧ p_90) -> ( b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ b^{45, 3}_0) c in CNF: c -b^{45, 2}_2 ∨ -b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ -p_90 ∨ b^{45, 3}_2 c -b^{45, 2}_2 ∨ -b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ -p_90 ∨ -b^{45, 3}_1 c -b^{45, 2}_2 ∨ -b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ -p_90 ∨ b^{45, 3}_0 c in DIMACS: -16481 -16482 16483 -90 16484 0 -16481 -16482 16483 -90 -16485 0 -16481 -16482 16483 -90 16486 0 c -1+1 --> 0 c ( b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ b^{45, 2}_0 ∧ p_90) -> (-b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ -b^{45, 3}_0) c in CNF: c -b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ -p_90 ∨ -b^{45, 3}_2 c -b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ -p_90 ∨ -b^{45, 3}_1 c -b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ -p_90 ∨ -b^{45, 3}_0 c in DIMACS: -16481 16482 -16483 -90 -16484 0 -16481 16482 -16483 -90 -16485 0 -16481 16482 -16483 -90 -16486 0 c 0+1 --> 1 c (-b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ -b^{45, 2}_0 ∧ p_90) -> (-b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ b^{45, 3}_0) c in CNF: c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ -p_90 ∨ -b^{45, 3}_2 c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ -p_90 ∨ -b^{45, 3}_1 c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ -p_90 ∨ b^{45, 3}_0 c in DIMACS: 16481 16482 16483 -90 -16484 0 16481 16482 16483 -90 -16485 0 16481 16482 16483 -90 16486 0 c 1+1 --> 2 c (-b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ b^{45, 2}_0 ∧ p_90) -> (-b^{45, 3}_2 ∧ b^{45, 3}_1 ∧ -b^{45, 3}_0) c in CNF: c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ -p_90 ∨ -b^{45, 3}_2 c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ -p_90 ∨ b^{45, 3}_1 c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ -p_90 ∨ -b^{45, 3}_0 c in DIMACS: 16481 16482 -16483 -90 -16484 0 16481 16482 -16483 -90 16485 0 16481 16482 -16483 -90 -16486 0 c 2+1 --> break c (-b^{45, 2}_2 ∧ b^{45, 2}_1 ∧ -b^{45, 2}_0 ∧ p_90) -> break c in CNF: c b^{45, 2}_2 ∨ -b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ -p_90 ∨ break c in DIMACS: 16481 -16482 16483 -90 1162 0 c 2-1 --> 1 c (-b^{45, 2}_2 ∧ b^{45, 2}_1 ∧ -b^{45, 2}_0 ∧ -p_90) -> (-b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ b^{45, 3}_0) c in CNF: c b^{45, 2}_2 ∨ -b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ p_90 ∨ -b^{45, 3}_2 c b^{45, 2}_2 ∨ -b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ p_90 ∨ -b^{45, 3}_1 c b^{45, 2}_2 ∨ -b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ p_90 ∨ b^{45, 3}_0 c in DIMACS: 16481 -16482 16483 90 -16484 0 16481 -16482 16483 90 -16485 0 16481 -16482 16483 90 16486 0 c 1-1 --> 0 c (-b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ b^{45, 2}_0 ∧ -p_90) -> (-b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ -b^{45, 3}_0) c in CNF: c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ p_90 ∨ -b^{45, 3}_2 c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ p_90 ∨ -b^{45, 3}_1 c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ p_90 ∨ -b^{45, 3}_0 c in DIMACS: 16481 16482 -16483 90 -16484 0 16481 16482 -16483 90 -16485 0 16481 16482 -16483 90 -16486 0 c 0-1 --> -1 c (-b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ -b^{45, 2}_0 ∧ -p_90) -> ( b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ b^{45, 3}_0) c in CNF: c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ p_90 ∨ b^{45, 3}_2 c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ p_90 ∨ -b^{45, 3}_1 c b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ p_90 ∨ b^{45, 3}_0 c in DIMACS: 16481 16482 16483 90 16484 0 16481 16482 16483 90 -16485 0 16481 16482 16483 90 16486 0 c -1-1 --> -2 c ( b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ b^{45, 2}_0 ∧ -p_90) -> ( b^{45, 3}_2 ∧ b^{45, 3}_1 ∧ -b^{45, 3}_0) c in CNF: c -b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ p_90 ∨ b^{45, 3}_2 c -b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ p_90 ∨ b^{45, 3}_1 c -b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ p_90 ∨ -b^{45, 3}_0 c in DIMACS: -16481 16482 -16483 90 16484 0 -16481 16482 -16483 90 16485 0 -16481 16482 -16483 90 -16486 0 c -2-1 --> break c ( b^{45, 2}_2 ∧ b^{45, 2}_1 ∧ -b^{45, 2}_0 ∧ -p_90) -> break c in CNF: c -b^{45, 2}_2 ∨ -b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ p_90 ∨ break c in DIMACS: -16481 -16482 16483 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 2}_2 ∧ -b^{45, 2}_1 ∧ -b^{45, 2}_0 ∧ true) c in CNF: c -b^{45, 2}_2 ∨ b^{45, 2}_1 ∨ b^{45, 2}_0 ∨ false c in DIMACS: -16481 16482 16483 0 c 3 does not represent an automaton state. c -(-b^{45, 2}_2 ∧ b^{45, 2}_1 ∧ b^{45, 2}_0 ∧ true) c in CNF: c b^{45, 2}_2 ∨ -b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ false c in DIMACS: 16481 -16482 -16483 0 c -3 does not represent an automaton state. c -( b^{45, 2}_2 ∧ b^{45, 2}_1 ∧ b^{45, 2}_0 ∧ true) c in CNF: c -b^{45, 2}_2 ∨ -b^{45, 2}_1 ∨ -b^{45, 2}_0 ∨ false c in DIMACS: -16481 -16482 -16483 0 c i = 3 c -2+1 --> -1 c ( b^{45, 3}_2 ∧ b^{45, 3}_1 ∧ -b^{45, 3}_0 ∧ p_135) -> ( b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ b^{45, 4}_0) c in CNF: c -b^{45, 3}_2 ∨ -b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ -p_135 ∨ b^{45, 4}_2 c -b^{45, 3}_2 ∨ -b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ -p_135 ∨ -b^{45, 4}_1 c -b^{45, 3}_2 ∨ -b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ -p_135 ∨ b^{45, 4}_0 c in DIMACS: -16484 -16485 16486 -135 16487 0 -16484 -16485 16486 -135 -16488 0 -16484 -16485 16486 -135 16489 0 c -1+1 --> 0 c ( b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ b^{45, 3}_0 ∧ p_135) -> (-b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ -b^{45, 4}_0) c in CNF: c -b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ -p_135 ∨ -b^{45, 4}_2 c -b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ -p_135 ∨ -b^{45, 4}_1 c -b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ -p_135 ∨ -b^{45, 4}_0 c in DIMACS: -16484 16485 -16486 -135 -16487 0 -16484 16485 -16486 -135 -16488 0 -16484 16485 -16486 -135 -16489 0 c 0+1 --> 1 c (-b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ -b^{45, 3}_0 ∧ p_135) -> (-b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ b^{45, 4}_0) c in CNF: c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ -p_135 ∨ -b^{45, 4}_2 c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ -p_135 ∨ -b^{45, 4}_1 c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ -p_135 ∨ b^{45, 4}_0 c in DIMACS: 16484 16485 16486 -135 -16487 0 16484 16485 16486 -135 -16488 0 16484 16485 16486 -135 16489 0 c 1+1 --> 2 c (-b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ b^{45, 3}_0 ∧ p_135) -> (-b^{45, 4}_2 ∧ b^{45, 4}_1 ∧ -b^{45, 4}_0) c in CNF: c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ -p_135 ∨ -b^{45, 4}_2 c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ -p_135 ∨ b^{45, 4}_1 c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ -p_135 ∨ -b^{45, 4}_0 c in DIMACS: 16484 16485 -16486 -135 -16487 0 16484 16485 -16486 -135 16488 0 16484 16485 -16486 -135 -16489 0 c 2+1 --> break c (-b^{45, 3}_2 ∧ b^{45, 3}_1 ∧ -b^{45, 3}_0 ∧ p_135) -> break c in CNF: c b^{45, 3}_2 ∨ -b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ -p_135 ∨ break c in DIMACS: 16484 -16485 16486 -135 1162 0 c 2-1 --> 1 c (-b^{45, 3}_2 ∧ b^{45, 3}_1 ∧ -b^{45, 3}_0 ∧ -p_135) -> (-b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ b^{45, 4}_0) c in CNF: c b^{45, 3}_2 ∨ -b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ p_135 ∨ -b^{45, 4}_2 c b^{45, 3}_2 ∨ -b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ p_135 ∨ -b^{45, 4}_1 c b^{45, 3}_2 ∨ -b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ p_135 ∨ b^{45, 4}_0 c in DIMACS: 16484 -16485 16486 135 -16487 0 16484 -16485 16486 135 -16488 0 16484 -16485 16486 135 16489 0 c 1-1 --> 0 c (-b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ b^{45, 3}_0 ∧ -p_135) -> (-b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ -b^{45, 4}_0) c in CNF: c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ p_135 ∨ -b^{45, 4}_2 c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ p_135 ∨ -b^{45, 4}_1 c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ p_135 ∨ -b^{45, 4}_0 c in DIMACS: 16484 16485 -16486 135 -16487 0 16484 16485 -16486 135 -16488 0 16484 16485 -16486 135 -16489 0 c 0-1 --> -1 c (-b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ -b^{45, 3}_0 ∧ -p_135) -> ( b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ b^{45, 4}_0) c in CNF: c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ p_135 ∨ b^{45, 4}_2 c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ p_135 ∨ -b^{45, 4}_1 c b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ p_135 ∨ b^{45, 4}_0 c in DIMACS: 16484 16485 16486 135 16487 0 16484 16485 16486 135 -16488 0 16484 16485 16486 135 16489 0 c -1-1 --> -2 c ( b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ b^{45, 3}_0 ∧ -p_135) -> ( b^{45, 4}_2 ∧ b^{45, 4}_1 ∧ -b^{45, 4}_0) c in CNF: c -b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ p_135 ∨ b^{45, 4}_2 c -b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ p_135 ∨ b^{45, 4}_1 c -b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ p_135 ∨ -b^{45, 4}_0 c in DIMACS: -16484 16485 -16486 135 16487 0 -16484 16485 -16486 135 16488 0 -16484 16485 -16486 135 -16489 0 c -2-1 --> break c ( b^{45, 3}_2 ∧ b^{45, 3}_1 ∧ -b^{45, 3}_0 ∧ -p_135) -> break c in CNF: c -b^{45, 3}_2 ∨ -b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ p_135 ∨ break c in DIMACS: -16484 -16485 16486 135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 3}_2 ∧ -b^{45, 3}_1 ∧ -b^{45, 3}_0 ∧ true) c in CNF: c -b^{45, 3}_2 ∨ b^{45, 3}_1 ∨ b^{45, 3}_0 ∨ false c in DIMACS: -16484 16485 16486 0 c 3 does not represent an automaton state. c -(-b^{45, 3}_2 ∧ b^{45, 3}_1 ∧ b^{45, 3}_0 ∧ true) c in CNF: c b^{45, 3}_2 ∨ -b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ false c in DIMACS: 16484 -16485 -16486 0 c -3 does not represent an automaton state. c -( b^{45, 3}_2 ∧ b^{45, 3}_1 ∧ b^{45, 3}_0 ∧ true) c in CNF: c -b^{45, 3}_2 ∨ -b^{45, 3}_1 ∨ -b^{45, 3}_0 ∨ false c in DIMACS: -16484 -16485 -16486 0 c i = 4 c -2+1 --> -1 c ( b^{45, 4}_2 ∧ b^{45, 4}_1 ∧ -b^{45, 4}_0 ∧ p_180) -> ( b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ b^{45, 5}_0) c in CNF: c -b^{45, 4}_2 ∨ -b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ -p_180 ∨ b^{45, 5}_2 c -b^{45, 4}_2 ∨ -b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ -p_180 ∨ -b^{45, 5}_1 c -b^{45, 4}_2 ∨ -b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ -p_180 ∨ b^{45, 5}_0 c in DIMACS: -16487 -16488 16489 -180 16490 0 -16487 -16488 16489 -180 -16491 0 -16487 -16488 16489 -180 16492 0 c -1+1 --> 0 c ( b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ b^{45, 4}_0 ∧ p_180) -> (-b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ -b^{45, 5}_0) c in CNF: c -b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ -p_180 ∨ -b^{45, 5}_2 c -b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ -p_180 ∨ -b^{45, 5}_1 c -b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ -p_180 ∨ -b^{45, 5}_0 c in DIMACS: -16487 16488 -16489 -180 -16490 0 -16487 16488 -16489 -180 -16491 0 -16487 16488 -16489 -180 -16492 0 c 0+1 --> 1 c (-b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ -b^{45, 4}_0 ∧ p_180) -> (-b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ b^{45, 5}_0) c in CNF: c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ -p_180 ∨ -b^{45, 5}_2 c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ -p_180 ∨ -b^{45, 5}_1 c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ -p_180 ∨ b^{45, 5}_0 c in DIMACS: 16487 16488 16489 -180 -16490 0 16487 16488 16489 -180 -16491 0 16487 16488 16489 -180 16492 0 c 1+1 --> 2 c (-b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ b^{45, 4}_0 ∧ p_180) -> (-b^{45, 5}_2 ∧ b^{45, 5}_1 ∧ -b^{45, 5}_0) c in CNF: c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ -p_180 ∨ -b^{45, 5}_2 c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ -p_180 ∨ b^{45, 5}_1 c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ -p_180 ∨ -b^{45, 5}_0 c in DIMACS: 16487 16488 -16489 -180 -16490 0 16487 16488 -16489 -180 16491 0 16487 16488 -16489 -180 -16492 0 c 2+1 --> break c (-b^{45, 4}_2 ∧ b^{45, 4}_1 ∧ -b^{45, 4}_0 ∧ p_180) -> break c in CNF: c b^{45, 4}_2 ∨ -b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ -p_180 ∨ break c in DIMACS: 16487 -16488 16489 -180 1162 0 c 2-1 --> 1 c (-b^{45, 4}_2 ∧ b^{45, 4}_1 ∧ -b^{45, 4}_0 ∧ -p_180) -> (-b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ b^{45, 5}_0) c in CNF: c b^{45, 4}_2 ∨ -b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ p_180 ∨ -b^{45, 5}_2 c b^{45, 4}_2 ∨ -b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ p_180 ∨ -b^{45, 5}_1 c b^{45, 4}_2 ∨ -b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ p_180 ∨ b^{45, 5}_0 c in DIMACS: 16487 -16488 16489 180 -16490 0 16487 -16488 16489 180 -16491 0 16487 -16488 16489 180 16492 0 c 1-1 --> 0 c (-b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ b^{45, 4}_0 ∧ -p_180) -> (-b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ -b^{45, 5}_0) c in CNF: c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ p_180 ∨ -b^{45, 5}_2 c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ p_180 ∨ -b^{45, 5}_1 c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ p_180 ∨ -b^{45, 5}_0 c in DIMACS: 16487 16488 -16489 180 -16490 0 16487 16488 -16489 180 -16491 0 16487 16488 -16489 180 -16492 0 c 0-1 --> -1 c (-b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ -b^{45, 4}_0 ∧ -p_180) -> ( b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ b^{45, 5}_0) c in CNF: c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ p_180 ∨ b^{45, 5}_2 c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ p_180 ∨ -b^{45, 5}_1 c b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ p_180 ∨ b^{45, 5}_0 c in DIMACS: 16487 16488 16489 180 16490 0 16487 16488 16489 180 -16491 0 16487 16488 16489 180 16492 0 c -1-1 --> -2 c ( b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ b^{45, 4}_0 ∧ -p_180) -> ( b^{45, 5}_2 ∧ b^{45, 5}_1 ∧ -b^{45, 5}_0) c in CNF: c -b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ p_180 ∨ b^{45, 5}_2 c -b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ p_180 ∨ b^{45, 5}_1 c -b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ p_180 ∨ -b^{45, 5}_0 c in DIMACS: -16487 16488 -16489 180 16490 0 -16487 16488 -16489 180 16491 0 -16487 16488 -16489 180 -16492 0 c -2-1 --> break c ( b^{45, 4}_2 ∧ b^{45, 4}_1 ∧ -b^{45, 4}_0 ∧ -p_180) -> break c in CNF: c -b^{45, 4}_2 ∨ -b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ p_180 ∨ break c in DIMACS: -16487 -16488 16489 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 4}_2 ∧ -b^{45, 4}_1 ∧ -b^{45, 4}_0 ∧ true) c in CNF: c -b^{45, 4}_2 ∨ b^{45, 4}_1 ∨ b^{45, 4}_0 ∨ false c in DIMACS: -16487 16488 16489 0 c 3 does not represent an automaton state. c -(-b^{45, 4}_2 ∧ b^{45, 4}_1 ∧ b^{45, 4}_0 ∧ true) c in CNF: c b^{45, 4}_2 ∨ -b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ false c in DIMACS: 16487 -16488 -16489 0 c -3 does not represent an automaton state. c -( b^{45, 4}_2 ∧ b^{45, 4}_1 ∧ b^{45, 4}_0 ∧ true) c in CNF: c -b^{45, 4}_2 ∨ -b^{45, 4}_1 ∨ -b^{45, 4}_0 ∨ false c in DIMACS: -16487 -16488 -16489 0 c i = 5 c -2+1 --> -1 c ( b^{45, 5}_2 ∧ b^{45, 5}_1 ∧ -b^{45, 5}_0 ∧ p_225) -> ( b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ b^{45, 6}_0) c in CNF: c -b^{45, 5}_2 ∨ -b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ -p_225 ∨ b^{45, 6}_2 c -b^{45, 5}_2 ∨ -b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ -p_225 ∨ -b^{45, 6}_1 c -b^{45, 5}_2 ∨ -b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ -p_225 ∨ b^{45, 6}_0 c in DIMACS: -16490 -16491 16492 -225 16493 0 -16490 -16491 16492 -225 -16494 0 -16490 -16491 16492 -225 16495 0 c -1+1 --> 0 c ( b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ b^{45, 5}_0 ∧ p_225) -> (-b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ -b^{45, 6}_0) c in CNF: c -b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ -p_225 ∨ -b^{45, 6}_2 c -b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ -p_225 ∨ -b^{45, 6}_1 c -b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ -p_225 ∨ -b^{45, 6}_0 c in DIMACS: -16490 16491 -16492 -225 -16493 0 -16490 16491 -16492 -225 -16494 0 -16490 16491 -16492 -225 -16495 0 c 0+1 --> 1 c (-b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ -b^{45, 5}_0 ∧ p_225) -> (-b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ b^{45, 6}_0) c in CNF: c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ -p_225 ∨ -b^{45, 6}_2 c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ -p_225 ∨ -b^{45, 6}_1 c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ -p_225 ∨ b^{45, 6}_0 c in DIMACS: 16490 16491 16492 -225 -16493 0 16490 16491 16492 -225 -16494 0 16490 16491 16492 -225 16495 0 c 1+1 --> 2 c (-b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ b^{45, 5}_0 ∧ p_225) -> (-b^{45, 6}_2 ∧ b^{45, 6}_1 ∧ -b^{45, 6}_0) c in CNF: c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ -p_225 ∨ -b^{45, 6}_2 c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ -p_225 ∨ b^{45, 6}_1 c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ -p_225 ∨ -b^{45, 6}_0 c in DIMACS: 16490 16491 -16492 -225 -16493 0 16490 16491 -16492 -225 16494 0 16490 16491 -16492 -225 -16495 0 c 2+1 --> break c (-b^{45, 5}_2 ∧ b^{45, 5}_1 ∧ -b^{45, 5}_0 ∧ p_225) -> break c in CNF: c b^{45, 5}_2 ∨ -b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ -p_225 ∨ break c in DIMACS: 16490 -16491 16492 -225 1162 0 c 2-1 --> 1 c (-b^{45, 5}_2 ∧ b^{45, 5}_1 ∧ -b^{45, 5}_0 ∧ -p_225) -> (-b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ b^{45, 6}_0) c in CNF: c b^{45, 5}_2 ∨ -b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ p_225 ∨ -b^{45, 6}_2 c b^{45, 5}_2 ∨ -b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ p_225 ∨ -b^{45, 6}_1 c b^{45, 5}_2 ∨ -b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ p_225 ∨ b^{45, 6}_0 c in DIMACS: 16490 -16491 16492 225 -16493 0 16490 -16491 16492 225 -16494 0 16490 -16491 16492 225 16495 0 c 1-1 --> 0 c (-b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ b^{45, 5}_0 ∧ -p_225) -> (-b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ -b^{45, 6}_0) c in CNF: c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ p_225 ∨ -b^{45, 6}_2 c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ p_225 ∨ -b^{45, 6}_1 c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ p_225 ∨ -b^{45, 6}_0 c in DIMACS: 16490 16491 -16492 225 -16493 0 16490 16491 -16492 225 -16494 0 16490 16491 -16492 225 -16495 0 c 0-1 --> -1 c (-b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ -b^{45, 5}_0 ∧ -p_225) -> ( b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ b^{45, 6}_0) c in CNF: c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ p_225 ∨ b^{45, 6}_2 c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ p_225 ∨ -b^{45, 6}_1 c b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ p_225 ∨ b^{45, 6}_0 c in DIMACS: 16490 16491 16492 225 16493 0 16490 16491 16492 225 -16494 0 16490 16491 16492 225 16495 0 c -1-1 --> -2 c ( b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ b^{45, 5}_0 ∧ -p_225) -> ( b^{45, 6}_2 ∧ b^{45, 6}_1 ∧ -b^{45, 6}_0) c in CNF: c -b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ p_225 ∨ b^{45, 6}_2 c -b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ p_225 ∨ b^{45, 6}_1 c -b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ p_225 ∨ -b^{45, 6}_0 c in DIMACS: -16490 16491 -16492 225 16493 0 -16490 16491 -16492 225 16494 0 -16490 16491 -16492 225 -16495 0 c -2-1 --> break c ( b^{45, 5}_2 ∧ b^{45, 5}_1 ∧ -b^{45, 5}_0 ∧ -p_225) -> break c in CNF: c -b^{45, 5}_2 ∨ -b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ p_225 ∨ break c in DIMACS: -16490 -16491 16492 225 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 5}_2 ∧ -b^{45, 5}_1 ∧ -b^{45, 5}_0 ∧ true) c in CNF: c -b^{45, 5}_2 ∨ b^{45, 5}_1 ∨ b^{45, 5}_0 ∨ false c in DIMACS: -16490 16491 16492 0 c 3 does not represent an automaton state. c -(-b^{45, 5}_2 ∧ b^{45, 5}_1 ∧ b^{45, 5}_0 ∧ true) c in CNF: c b^{45, 5}_2 ∨ -b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ false c in DIMACS: 16490 -16491 -16492 0 c -3 does not represent an automaton state. c -( b^{45, 5}_2 ∧ b^{45, 5}_1 ∧ b^{45, 5}_0 ∧ true) c in CNF: c -b^{45, 5}_2 ∨ -b^{45, 5}_1 ∨ -b^{45, 5}_0 ∨ false c in DIMACS: -16490 -16491 -16492 0 c i = 6 c -2+1 --> -1 c ( b^{45, 6}_2 ∧ b^{45, 6}_1 ∧ -b^{45, 6}_0 ∧ p_270) -> ( b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ b^{45, 7}_0) c in CNF: c -b^{45, 6}_2 ∨ -b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ -p_270 ∨ b^{45, 7}_2 c -b^{45, 6}_2 ∨ -b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ -p_270 ∨ -b^{45, 7}_1 c -b^{45, 6}_2 ∨ -b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ -p_270 ∨ b^{45, 7}_0 c in DIMACS: -16493 -16494 16495 -270 16496 0 -16493 -16494 16495 -270 -16497 0 -16493 -16494 16495 -270 16498 0 c -1+1 --> 0 c ( b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ b^{45, 6}_0 ∧ p_270) -> (-b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ -b^{45, 7}_0) c in CNF: c -b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ -p_270 ∨ -b^{45, 7}_2 c -b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ -p_270 ∨ -b^{45, 7}_1 c -b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ -p_270 ∨ -b^{45, 7}_0 c in DIMACS: -16493 16494 -16495 -270 -16496 0 -16493 16494 -16495 -270 -16497 0 -16493 16494 -16495 -270 -16498 0 c 0+1 --> 1 c (-b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ -b^{45, 6}_0 ∧ p_270) -> (-b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ b^{45, 7}_0) c in CNF: c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ -p_270 ∨ -b^{45, 7}_2 c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ -p_270 ∨ -b^{45, 7}_1 c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ -p_270 ∨ b^{45, 7}_0 c in DIMACS: 16493 16494 16495 -270 -16496 0 16493 16494 16495 -270 -16497 0 16493 16494 16495 -270 16498 0 c 1+1 --> 2 c (-b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ b^{45, 6}_0 ∧ p_270) -> (-b^{45, 7}_2 ∧ b^{45, 7}_1 ∧ -b^{45, 7}_0) c in CNF: c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ -p_270 ∨ -b^{45, 7}_2 c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ -p_270 ∨ b^{45, 7}_1 c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ -p_270 ∨ -b^{45, 7}_0 c in DIMACS: 16493 16494 -16495 -270 -16496 0 16493 16494 -16495 -270 16497 0 16493 16494 -16495 -270 -16498 0 c 2+1 --> break c (-b^{45, 6}_2 ∧ b^{45, 6}_1 ∧ -b^{45, 6}_0 ∧ p_270) -> break c in CNF: c b^{45, 6}_2 ∨ -b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ -p_270 ∨ break c in DIMACS: 16493 -16494 16495 -270 1162 0 c 2-1 --> 1 c (-b^{45, 6}_2 ∧ b^{45, 6}_1 ∧ -b^{45, 6}_0 ∧ -p_270) -> (-b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ b^{45, 7}_0) c in CNF: c b^{45, 6}_2 ∨ -b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ p_270 ∨ -b^{45, 7}_2 c b^{45, 6}_2 ∨ -b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ p_270 ∨ -b^{45, 7}_1 c b^{45, 6}_2 ∨ -b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ p_270 ∨ b^{45, 7}_0 c in DIMACS: 16493 -16494 16495 270 -16496 0 16493 -16494 16495 270 -16497 0 16493 -16494 16495 270 16498 0 c 1-1 --> 0 c (-b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ b^{45, 6}_0 ∧ -p_270) -> (-b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ -b^{45, 7}_0) c in CNF: c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ p_270 ∨ -b^{45, 7}_2 c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ p_270 ∨ -b^{45, 7}_1 c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ p_270 ∨ -b^{45, 7}_0 c in DIMACS: 16493 16494 -16495 270 -16496 0 16493 16494 -16495 270 -16497 0 16493 16494 -16495 270 -16498 0 c 0-1 --> -1 c (-b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ -b^{45, 6}_0 ∧ -p_270) -> ( b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ b^{45, 7}_0) c in CNF: c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ p_270 ∨ b^{45, 7}_2 c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ p_270 ∨ -b^{45, 7}_1 c b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ p_270 ∨ b^{45, 7}_0 c in DIMACS: 16493 16494 16495 270 16496 0 16493 16494 16495 270 -16497 0 16493 16494 16495 270 16498 0 c -1-1 --> -2 c ( b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ b^{45, 6}_0 ∧ -p_270) -> ( b^{45, 7}_2 ∧ b^{45, 7}_1 ∧ -b^{45, 7}_0) c in CNF: c -b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ p_270 ∨ b^{45, 7}_2 c -b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ p_270 ∨ b^{45, 7}_1 c -b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ p_270 ∨ -b^{45, 7}_0 c in DIMACS: -16493 16494 -16495 270 16496 0 -16493 16494 -16495 270 16497 0 -16493 16494 -16495 270 -16498 0 c -2-1 --> break c ( b^{45, 6}_2 ∧ b^{45, 6}_1 ∧ -b^{45, 6}_0 ∧ -p_270) -> break c in CNF: c -b^{45, 6}_2 ∨ -b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ p_270 ∨ break c in DIMACS: -16493 -16494 16495 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 6}_2 ∧ -b^{45, 6}_1 ∧ -b^{45, 6}_0 ∧ true) c in CNF: c -b^{45, 6}_2 ∨ b^{45, 6}_1 ∨ b^{45, 6}_0 ∨ false c in DIMACS: -16493 16494 16495 0 c 3 does not represent an automaton state. c -(-b^{45, 6}_2 ∧ b^{45, 6}_1 ∧ b^{45, 6}_0 ∧ true) c in CNF: c b^{45, 6}_2 ∨ -b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ false c in DIMACS: 16493 -16494 -16495 0 c -3 does not represent an automaton state. c -( b^{45, 6}_2 ∧ b^{45, 6}_1 ∧ b^{45, 6}_0 ∧ true) c in CNF: c -b^{45, 6}_2 ∨ -b^{45, 6}_1 ∨ -b^{45, 6}_0 ∨ false c in DIMACS: -16493 -16494 -16495 0 c i = 7 c -2+1 --> -1 c ( b^{45, 7}_2 ∧ b^{45, 7}_1 ∧ -b^{45, 7}_0 ∧ p_315) -> ( b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ b^{45, 8}_0) c in CNF: c -b^{45, 7}_2 ∨ -b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ -p_315 ∨ b^{45, 8}_2 c -b^{45, 7}_2 ∨ -b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ -p_315 ∨ -b^{45, 8}_1 c -b^{45, 7}_2 ∨ -b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ -p_315 ∨ b^{45, 8}_0 c in DIMACS: -16496 -16497 16498 -315 16499 0 -16496 -16497 16498 -315 -16500 0 -16496 -16497 16498 -315 16501 0 c -1+1 --> 0 c ( b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ b^{45, 7}_0 ∧ p_315) -> (-b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ -b^{45, 8}_0) c in CNF: c -b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ -p_315 ∨ -b^{45, 8}_2 c -b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ -p_315 ∨ -b^{45, 8}_1 c -b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ -p_315 ∨ -b^{45, 8}_0 c in DIMACS: -16496 16497 -16498 -315 -16499 0 -16496 16497 -16498 -315 -16500 0 -16496 16497 -16498 -315 -16501 0 c 0+1 --> 1 c (-b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ -b^{45, 7}_0 ∧ p_315) -> (-b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ b^{45, 8}_0) c in CNF: c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ -p_315 ∨ -b^{45, 8}_2 c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ -p_315 ∨ -b^{45, 8}_1 c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ -p_315 ∨ b^{45, 8}_0 c in DIMACS: 16496 16497 16498 -315 -16499 0 16496 16497 16498 -315 -16500 0 16496 16497 16498 -315 16501 0 c 1+1 --> 2 c (-b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ b^{45, 7}_0 ∧ p_315) -> (-b^{45, 8}_2 ∧ b^{45, 8}_1 ∧ -b^{45, 8}_0) c in CNF: c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ -p_315 ∨ -b^{45, 8}_2 c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ -p_315 ∨ b^{45, 8}_1 c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ -p_315 ∨ -b^{45, 8}_0 c in DIMACS: 16496 16497 -16498 -315 -16499 0 16496 16497 -16498 -315 16500 0 16496 16497 -16498 -315 -16501 0 c 2+1 --> break c (-b^{45, 7}_2 ∧ b^{45, 7}_1 ∧ -b^{45, 7}_0 ∧ p_315) -> break c in CNF: c b^{45, 7}_2 ∨ -b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ -p_315 ∨ break c in DIMACS: 16496 -16497 16498 -315 1162 0 c 2-1 --> 1 c (-b^{45, 7}_2 ∧ b^{45, 7}_1 ∧ -b^{45, 7}_0 ∧ -p_315) -> (-b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ b^{45, 8}_0) c in CNF: c b^{45, 7}_2 ∨ -b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ p_315 ∨ -b^{45, 8}_2 c b^{45, 7}_2 ∨ -b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ p_315 ∨ -b^{45, 8}_1 c b^{45, 7}_2 ∨ -b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ p_315 ∨ b^{45, 8}_0 c in DIMACS: 16496 -16497 16498 315 -16499 0 16496 -16497 16498 315 -16500 0 16496 -16497 16498 315 16501 0 c 1-1 --> 0 c (-b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ b^{45, 7}_0 ∧ -p_315) -> (-b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ -b^{45, 8}_0) c in CNF: c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ p_315 ∨ -b^{45, 8}_2 c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ p_315 ∨ -b^{45, 8}_1 c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ p_315 ∨ -b^{45, 8}_0 c in DIMACS: 16496 16497 -16498 315 -16499 0 16496 16497 -16498 315 -16500 0 16496 16497 -16498 315 -16501 0 c 0-1 --> -1 c (-b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ -b^{45, 7}_0 ∧ -p_315) -> ( b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ b^{45, 8}_0) c in CNF: c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ p_315 ∨ b^{45, 8}_2 c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ p_315 ∨ -b^{45, 8}_1 c b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ p_315 ∨ b^{45, 8}_0 c in DIMACS: 16496 16497 16498 315 16499 0 16496 16497 16498 315 -16500 0 16496 16497 16498 315 16501 0 c -1-1 --> -2 c ( b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ b^{45, 7}_0 ∧ -p_315) -> ( b^{45, 8}_2 ∧ b^{45, 8}_1 ∧ -b^{45, 8}_0) c in CNF: c -b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ p_315 ∨ b^{45, 8}_2 c -b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ p_315 ∨ b^{45, 8}_1 c -b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ p_315 ∨ -b^{45, 8}_0 c in DIMACS: -16496 16497 -16498 315 16499 0 -16496 16497 -16498 315 16500 0 -16496 16497 -16498 315 -16501 0 c -2-1 --> break c ( b^{45, 7}_2 ∧ b^{45, 7}_1 ∧ -b^{45, 7}_0 ∧ -p_315) -> break c in CNF: c -b^{45, 7}_2 ∨ -b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ p_315 ∨ break c in DIMACS: -16496 -16497 16498 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 7}_2 ∧ -b^{45, 7}_1 ∧ -b^{45, 7}_0 ∧ true) c in CNF: c -b^{45, 7}_2 ∨ b^{45, 7}_1 ∨ b^{45, 7}_0 ∨ false c in DIMACS: -16496 16497 16498 0 c 3 does not represent an automaton state. c -(-b^{45, 7}_2 ∧ b^{45, 7}_1 ∧ b^{45, 7}_0 ∧ true) c in CNF: c b^{45, 7}_2 ∨ -b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ false c in DIMACS: 16496 -16497 -16498 0 c -3 does not represent an automaton state. c -( b^{45, 7}_2 ∧ b^{45, 7}_1 ∧ b^{45, 7}_0 ∧ true) c in CNF: c -b^{45, 7}_2 ∨ -b^{45, 7}_1 ∨ -b^{45, 7}_0 ∨ false c in DIMACS: -16496 -16497 -16498 0 c i = 8 c -2+1 --> -1 c ( b^{45, 8}_2 ∧ b^{45, 8}_1 ∧ -b^{45, 8}_0 ∧ p_360) -> ( b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ b^{45, 9}_0) c in CNF: c -b^{45, 8}_2 ∨ -b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ -p_360 ∨ b^{45, 9}_2 c -b^{45, 8}_2 ∨ -b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ -p_360 ∨ -b^{45, 9}_1 c -b^{45, 8}_2 ∨ -b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ -p_360 ∨ b^{45, 9}_0 c in DIMACS: -16499 -16500 16501 -360 16502 0 -16499 -16500 16501 -360 -16503 0 -16499 -16500 16501 -360 16504 0 c -1+1 --> 0 c ( b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ b^{45, 8}_0 ∧ p_360) -> (-b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ -b^{45, 9}_0) c in CNF: c -b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ -p_360 ∨ -b^{45, 9}_2 c -b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ -p_360 ∨ -b^{45, 9}_1 c -b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ -p_360 ∨ -b^{45, 9}_0 c in DIMACS: -16499 16500 -16501 -360 -16502 0 -16499 16500 -16501 -360 -16503 0 -16499 16500 -16501 -360 -16504 0 c 0+1 --> 1 c (-b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ -b^{45, 8}_0 ∧ p_360) -> (-b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ b^{45, 9}_0) c in CNF: c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ -p_360 ∨ -b^{45, 9}_2 c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ -p_360 ∨ -b^{45, 9}_1 c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ -p_360 ∨ b^{45, 9}_0 c in DIMACS: 16499 16500 16501 -360 -16502 0 16499 16500 16501 -360 -16503 0 16499 16500 16501 -360 16504 0 c 1+1 --> 2 c (-b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ b^{45, 8}_0 ∧ p_360) -> (-b^{45, 9}_2 ∧ b^{45, 9}_1 ∧ -b^{45, 9}_0) c in CNF: c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ -p_360 ∨ -b^{45, 9}_2 c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ -p_360 ∨ b^{45, 9}_1 c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ -p_360 ∨ -b^{45, 9}_0 c in DIMACS: 16499 16500 -16501 -360 -16502 0 16499 16500 -16501 -360 16503 0 16499 16500 -16501 -360 -16504 0 c 2+1 --> break c (-b^{45, 8}_2 ∧ b^{45, 8}_1 ∧ -b^{45, 8}_0 ∧ p_360) -> break c in CNF: c b^{45, 8}_2 ∨ -b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ -p_360 ∨ break c in DIMACS: 16499 -16500 16501 -360 1162 0 c 2-1 --> 1 c (-b^{45, 8}_2 ∧ b^{45, 8}_1 ∧ -b^{45, 8}_0 ∧ -p_360) -> (-b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ b^{45, 9}_0) c in CNF: c b^{45, 8}_2 ∨ -b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ p_360 ∨ -b^{45, 9}_2 c b^{45, 8}_2 ∨ -b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ p_360 ∨ -b^{45, 9}_1 c b^{45, 8}_2 ∨ -b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ p_360 ∨ b^{45, 9}_0 c in DIMACS: 16499 -16500 16501 360 -16502 0 16499 -16500 16501 360 -16503 0 16499 -16500 16501 360 16504 0 c 1-1 --> 0 c (-b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ b^{45, 8}_0 ∧ -p_360) -> (-b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ -b^{45, 9}_0) c in CNF: c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ p_360 ∨ -b^{45, 9}_2 c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ p_360 ∨ -b^{45, 9}_1 c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ p_360 ∨ -b^{45, 9}_0 c in DIMACS: 16499 16500 -16501 360 -16502 0 16499 16500 -16501 360 -16503 0 16499 16500 -16501 360 -16504 0 c 0-1 --> -1 c (-b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ -b^{45, 8}_0 ∧ -p_360) -> ( b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ b^{45, 9}_0) c in CNF: c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ p_360 ∨ b^{45, 9}_2 c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ p_360 ∨ -b^{45, 9}_1 c b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ p_360 ∨ b^{45, 9}_0 c in DIMACS: 16499 16500 16501 360 16502 0 16499 16500 16501 360 -16503 0 16499 16500 16501 360 16504 0 c -1-1 --> -2 c ( b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ b^{45, 8}_0 ∧ -p_360) -> ( b^{45, 9}_2 ∧ b^{45, 9}_1 ∧ -b^{45, 9}_0) c in CNF: c -b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ p_360 ∨ b^{45, 9}_2 c -b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ p_360 ∨ b^{45, 9}_1 c -b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ p_360 ∨ -b^{45, 9}_0 c in DIMACS: -16499 16500 -16501 360 16502 0 -16499 16500 -16501 360 16503 0 -16499 16500 -16501 360 -16504 0 c -2-1 --> break c ( b^{45, 8}_2 ∧ b^{45, 8}_1 ∧ -b^{45, 8}_0 ∧ -p_360) -> break c in CNF: c -b^{45, 8}_2 ∨ -b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ p_360 ∨ break c in DIMACS: -16499 -16500 16501 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 8}_2 ∧ -b^{45, 8}_1 ∧ -b^{45, 8}_0 ∧ true) c in CNF: c -b^{45, 8}_2 ∨ b^{45, 8}_1 ∨ b^{45, 8}_0 ∨ false c in DIMACS: -16499 16500 16501 0 c 3 does not represent an automaton state. c -(-b^{45, 8}_2 ∧ b^{45, 8}_1 ∧ b^{45, 8}_0 ∧ true) c in CNF: c b^{45, 8}_2 ∨ -b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ false c in DIMACS: 16499 -16500 -16501 0 c -3 does not represent an automaton state. c -( b^{45, 8}_2 ∧ b^{45, 8}_1 ∧ b^{45, 8}_0 ∧ true) c in CNF: c -b^{45, 8}_2 ∨ -b^{45, 8}_1 ∨ -b^{45, 8}_0 ∨ false c in DIMACS: -16499 -16500 -16501 0 c i = 9 c -2+1 --> -1 c ( b^{45, 9}_2 ∧ b^{45, 9}_1 ∧ -b^{45, 9}_0 ∧ p_405) -> ( b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ b^{45, 10}_0) c in CNF: c -b^{45, 9}_2 ∨ -b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ -p_405 ∨ b^{45, 10}_2 c -b^{45, 9}_2 ∨ -b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ -p_405 ∨ -b^{45, 10}_1 c -b^{45, 9}_2 ∨ -b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ -p_405 ∨ b^{45, 10}_0 c in DIMACS: -16502 -16503 16504 -405 16505 0 -16502 -16503 16504 -405 -16506 0 -16502 -16503 16504 -405 16507 0 c -1+1 --> 0 c ( b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ b^{45, 9}_0 ∧ p_405) -> (-b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ -b^{45, 10}_0) c in CNF: c -b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ -p_405 ∨ -b^{45, 10}_2 c -b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ -p_405 ∨ -b^{45, 10}_1 c -b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ -p_405 ∨ -b^{45, 10}_0 c in DIMACS: -16502 16503 -16504 -405 -16505 0 -16502 16503 -16504 -405 -16506 0 -16502 16503 -16504 -405 -16507 0 c 0+1 --> 1 c (-b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ -b^{45, 9}_0 ∧ p_405) -> (-b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ b^{45, 10}_0) c in CNF: c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ -p_405 ∨ -b^{45, 10}_2 c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ -p_405 ∨ -b^{45, 10}_1 c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ -p_405 ∨ b^{45, 10}_0 c in DIMACS: 16502 16503 16504 -405 -16505 0 16502 16503 16504 -405 -16506 0 16502 16503 16504 -405 16507 0 c 1+1 --> 2 c (-b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ b^{45, 9}_0 ∧ p_405) -> (-b^{45, 10}_2 ∧ b^{45, 10}_1 ∧ -b^{45, 10}_0) c in CNF: c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ -p_405 ∨ -b^{45, 10}_2 c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ -p_405 ∨ b^{45, 10}_1 c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ -p_405 ∨ -b^{45, 10}_0 c in DIMACS: 16502 16503 -16504 -405 -16505 0 16502 16503 -16504 -405 16506 0 16502 16503 -16504 -405 -16507 0 c 2+1 --> break c (-b^{45, 9}_2 ∧ b^{45, 9}_1 ∧ -b^{45, 9}_0 ∧ p_405) -> break c in CNF: c b^{45, 9}_2 ∨ -b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ -p_405 ∨ break c in DIMACS: 16502 -16503 16504 -405 1162 0 c 2-1 --> 1 c (-b^{45, 9}_2 ∧ b^{45, 9}_1 ∧ -b^{45, 9}_0 ∧ -p_405) -> (-b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ b^{45, 10}_0) c in CNF: c b^{45, 9}_2 ∨ -b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ p_405 ∨ -b^{45, 10}_2 c b^{45, 9}_2 ∨ -b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ p_405 ∨ -b^{45, 10}_1 c b^{45, 9}_2 ∨ -b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ p_405 ∨ b^{45, 10}_0 c in DIMACS: 16502 -16503 16504 405 -16505 0 16502 -16503 16504 405 -16506 0 16502 -16503 16504 405 16507 0 c 1-1 --> 0 c (-b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ b^{45, 9}_0 ∧ -p_405) -> (-b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ -b^{45, 10}_0) c in CNF: c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ p_405 ∨ -b^{45, 10}_2 c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ p_405 ∨ -b^{45, 10}_1 c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ p_405 ∨ -b^{45, 10}_0 c in DIMACS: 16502 16503 -16504 405 -16505 0 16502 16503 -16504 405 -16506 0 16502 16503 -16504 405 -16507 0 c 0-1 --> -1 c (-b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ -b^{45, 9}_0 ∧ -p_405) -> ( b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ b^{45, 10}_0) c in CNF: c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ p_405 ∨ b^{45, 10}_2 c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ p_405 ∨ -b^{45, 10}_1 c b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ p_405 ∨ b^{45, 10}_0 c in DIMACS: 16502 16503 16504 405 16505 0 16502 16503 16504 405 -16506 0 16502 16503 16504 405 16507 0 c -1-1 --> -2 c ( b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ b^{45, 9}_0 ∧ -p_405) -> ( b^{45, 10}_2 ∧ b^{45, 10}_1 ∧ -b^{45, 10}_0) c in CNF: c -b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ p_405 ∨ b^{45, 10}_2 c -b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ p_405 ∨ b^{45, 10}_1 c -b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ p_405 ∨ -b^{45, 10}_0 c in DIMACS: -16502 16503 -16504 405 16505 0 -16502 16503 -16504 405 16506 0 -16502 16503 -16504 405 -16507 0 c -2-1 --> break c ( b^{45, 9}_2 ∧ b^{45, 9}_1 ∧ -b^{45, 9}_0 ∧ -p_405) -> break c in CNF: c -b^{45, 9}_2 ∨ -b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ p_405 ∨ break c in DIMACS: -16502 -16503 16504 405 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 9}_2 ∧ -b^{45, 9}_1 ∧ -b^{45, 9}_0 ∧ true) c in CNF: c -b^{45, 9}_2 ∨ b^{45, 9}_1 ∨ b^{45, 9}_0 ∨ false c in DIMACS: -16502 16503 16504 0 c 3 does not represent an automaton state. c -(-b^{45, 9}_2 ∧ b^{45, 9}_1 ∧ b^{45, 9}_0 ∧ true) c in CNF: c b^{45, 9}_2 ∨ -b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ false c in DIMACS: 16502 -16503 -16504 0 c -3 does not represent an automaton state. c -( b^{45, 9}_2 ∧ b^{45, 9}_1 ∧ b^{45, 9}_0 ∧ true) c in CNF: c -b^{45, 9}_2 ∨ -b^{45, 9}_1 ∨ -b^{45, 9}_0 ∨ false c in DIMACS: -16502 -16503 -16504 0 c i = 10 c -2+1 --> -1 c ( b^{45, 10}_2 ∧ b^{45, 10}_1 ∧ -b^{45, 10}_0 ∧ p_450) -> ( b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ b^{45, 11}_0) c in CNF: c -b^{45, 10}_2 ∨ -b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ -p_450 ∨ b^{45, 11}_2 c -b^{45, 10}_2 ∨ -b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ -p_450 ∨ -b^{45, 11}_1 c -b^{45, 10}_2 ∨ -b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ -p_450 ∨ b^{45, 11}_0 c in DIMACS: -16505 -16506 16507 -450 16508 0 -16505 -16506 16507 -450 -16509 0 -16505 -16506 16507 -450 16510 0 c -1+1 --> 0 c ( b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ b^{45, 10}_0 ∧ p_450) -> (-b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ -b^{45, 11}_0) c in CNF: c -b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ -p_450 ∨ -b^{45, 11}_2 c -b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ -p_450 ∨ -b^{45, 11}_1 c -b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ -p_450 ∨ -b^{45, 11}_0 c in DIMACS: -16505 16506 -16507 -450 -16508 0 -16505 16506 -16507 -450 -16509 0 -16505 16506 -16507 -450 -16510 0 c 0+1 --> 1 c (-b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ -b^{45, 10}_0 ∧ p_450) -> (-b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ b^{45, 11}_0) c in CNF: c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ -p_450 ∨ -b^{45, 11}_2 c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ -p_450 ∨ -b^{45, 11}_1 c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ -p_450 ∨ b^{45, 11}_0 c in DIMACS: 16505 16506 16507 -450 -16508 0 16505 16506 16507 -450 -16509 0 16505 16506 16507 -450 16510 0 c 1+1 --> 2 c (-b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ b^{45, 10}_0 ∧ p_450) -> (-b^{45, 11}_2 ∧ b^{45, 11}_1 ∧ -b^{45, 11}_0) c in CNF: c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ -p_450 ∨ -b^{45, 11}_2 c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ -p_450 ∨ b^{45, 11}_1 c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ -p_450 ∨ -b^{45, 11}_0 c in DIMACS: 16505 16506 -16507 -450 -16508 0 16505 16506 -16507 -450 16509 0 16505 16506 -16507 -450 -16510 0 c 2+1 --> break c (-b^{45, 10}_2 ∧ b^{45, 10}_1 ∧ -b^{45, 10}_0 ∧ p_450) -> break c in CNF: c b^{45, 10}_2 ∨ -b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ -p_450 ∨ break c in DIMACS: 16505 -16506 16507 -450 1162 0 c 2-1 --> 1 c (-b^{45, 10}_2 ∧ b^{45, 10}_1 ∧ -b^{45, 10}_0 ∧ -p_450) -> (-b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ b^{45, 11}_0) c in CNF: c b^{45, 10}_2 ∨ -b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ p_450 ∨ -b^{45, 11}_2 c b^{45, 10}_2 ∨ -b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ p_450 ∨ -b^{45, 11}_1 c b^{45, 10}_2 ∨ -b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ p_450 ∨ b^{45, 11}_0 c in DIMACS: 16505 -16506 16507 450 -16508 0 16505 -16506 16507 450 -16509 0 16505 -16506 16507 450 16510 0 c 1-1 --> 0 c (-b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ b^{45, 10}_0 ∧ -p_450) -> (-b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ -b^{45, 11}_0) c in CNF: c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ p_450 ∨ -b^{45, 11}_2 c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ p_450 ∨ -b^{45, 11}_1 c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ p_450 ∨ -b^{45, 11}_0 c in DIMACS: 16505 16506 -16507 450 -16508 0 16505 16506 -16507 450 -16509 0 16505 16506 -16507 450 -16510 0 c 0-1 --> -1 c (-b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ -b^{45, 10}_0 ∧ -p_450) -> ( b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ b^{45, 11}_0) c in CNF: c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ p_450 ∨ b^{45, 11}_2 c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ p_450 ∨ -b^{45, 11}_1 c b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ p_450 ∨ b^{45, 11}_0 c in DIMACS: 16505 16506 16507 450 16508 0 16505 16506 16507 450 -16509 0 16505 16506 16507 450 16510 0 c -1-1 --> -2 c ( b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ b^{45, 10}_0 ∧ -p_450) -> ( b^{45, 11}_2 ∧ b^{45, 11}_1 ∧ -b^{45, 11}_0) c in CNF: c -b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ p_450 ∨ b^{45, 11}_2 c -b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ p_450 ∨ b^{45, 11}_1 c -b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ p_450 ∨ -b^{45, 11}_0 c in DIMACS: -16505 16506 -16507 450 16508 0 -16505 16506 -16507 450 16509 0 -16505 16506 -16507 450 -16510 0 c -2-1 --> break c ( b^{45, 10}_2 ∧ b^{45, 10}_1 ∧ -b^{45, 10}_0 ∧ -p_450) -> break c in CNF: c -b^{45, 10}_2 ∨ -b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ p_450 ∨ break c in DIMACS: -16505 -16506 16507 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 10}_2 ∧ -b^{45, 10}_1 ∧ -b^{45, 10}_0 ∧ true) c in CNF: c -b^{45, 10}_2 ∨ b^{45, 10}_1 ∨ b^{45, 10}_0 ∨ false c in DIMACS: -16505 16506 16507 0 c 3 does not represent an automaton state. c -(-b^{45, 10}_2 ∧ b^{45, 10}_1 ∧ b^{45, 10}_0 ∧ true) c in CNF: c b^{45, 10}_2 ∨ -b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ false c in DIMACS: 16505 -16506 -16507 0 c -3 does not represent an automaton state. c -( b^{45, 10}_2 ∧ b^{45, 10}_1 ∧ b^{45, 10}_0 ∧ true) c in CNF: c -b^{45, 10}_2 ∨ -b^{45, 10}_1 ∨ -b^{45, 10}_0 ∨ false c in DIMACS: -16505 -16506 -16507 0 c i = 11 c -2+1 --> -1 c ( b^{45, 11}_2 ∧ b^{45, 11}_1 ∧ -b^{45, 11}_0 ∧ p_495) -> ( b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ b^{45, 12}_0) c in CNF: c -b^{45, 11}_2 ∨ -b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ -p_495 ∨ b^{45, 12}_2 c -b^{45, 11}_2 ∨ -b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ -p_495 ∨ -b^{45, 12}_1 c -b^{45, 11}_2 ∨ -b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ -p_495 ∨ b^{45, 12}_0 c in DIMACS: -16508 -16509 16510 -495 16511 0 -16508 -16509 16510 -495 -16512 0 -16508 -16509 16510 -495 16513 0 c -1+1 --> 0 c ( b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ b^{45, 11}_0 ∧ p_495) -> (-b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ -b^{45, 12}_0) c in CNF: c -b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ -p_495 ∨ -b^{45, 12}_2 c -b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ -p_495 ∨ -b^{45, 12}_1 c -b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ -p_495 ∨ -b^{45, 12}_0 c in DIMACS: -16508 16509 -16510 -495 -16511 0 -16508 16509 -16510 -495 -16512 0 -16508 16509 -16510 -495 -16513 0 c 0+1 --> 1 c (-b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ -b^{45, 11}_0 ∧ p_495) -> (-b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ b^{45, 12}_0) c in CNF: c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ -p_495 ∨ -b^{45, 12}_2 c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ -p_495 ∨ -b^{45, 12}_1 c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ -p_495 ∨ b^{45, 12}_0 c in DIMACS: 16508 16509 16510 -495 -16511 0 16508 16509 16510 -495 -16512 0 16508 16509 16510 -495 16513 0 c 1+1 --> 2 c (-b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ b^{45, 11}_0 ∧ p_495) -> (-b^{45, 12}_2 ∧ b^{45, 12}_1 ∧ -b^{45, 12}_0) c in CNF: c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ -p_495 ∨ -b^{45, 12}_2 c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ -p_495 ∨ b^{45, 12}_1 c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ -p_495 ∨ -b^{45, 12}_0 c in DIMACS: 16508 16509 -16510 -495 -16511 0 16508 16509 -16510 -495 16512 0 16508 16509 -16510 -495 -16513 0 c 2+1 --> break c (-b^{45, 11}_2 ∧ b^{45, 11}_1 ∧ -b^{45, 11}_0 ∧ p_495) -> break c in CNF: c b^{45, 11}_2 ∨ -b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ -p_495 ∨ break c in DIMACS: 16508 -16509 16510 -495 1162 0 c 2-1 --> 1 c (-b^{45, 11}_2 ∧ b^{45, 11}_1 ∧ -b^{45, 11}_0 ∧ -p_495) -> (-b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ b^{45, 12}_0) c in CNF: c b^{45, 11}_2 ∨ -b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ p_495 ∨ -b^{45, 12}_2 c b^{45, 11}_2 ∨ -b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ p_495 ∨ -b^{45, 12}_1 c b^{45, 11}_2 ∨ -b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ p_495 ∨ b^{45, 12}_0 c in DIMACS: 16508 -16509 16510 495 -16511 0 16508 -16509 16510 495 -16512 0 16508 -16509 16510 495 16513 0 c 1-1 --> 0 c (-b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ b^{45, 11}_0 ∧ -p_495) -> (-b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ -b^{45, 12}_0) c in CNF: c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ p_495 ∨ -b^{45, 12}_2 c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ p_495 ∨ -b^{45, 12}_1 c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ p_495 ∨ -b^{45, 12}_0 c in DIMACS: 16508 16509 -16510 495 -16511 0 16508 16509 -16510 495 -16512 0 16508 16509 -16510 495 -16513 0 c 0-1 --> -1 c (-b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ -b^{45, 11}_0 ∧ -p_495) -> ( b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ b^{45, 12}_0) c in CNF: c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ p_495 ∨ b^{45, 12}_2 c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ p_495 ∨ -b^{45, 12}_1 c b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ p_495 ∨ b^{45, 12}_0 c in DIMACS: 16508 16509 16510 495 16511 0 16508 16509 16510 495 -16512 0 16508 16509 16510 495 16513 0 c -1-1 --> -2 c ( b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ b^{45, 11}_0 ∧ -p_495) -> ( b^{45, 12}_2 ∧ b^{45, 12}_1 ∧ -b^{45, 12}_0) c in CNF: c -b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ p_495 ∨ b^{45, 12}_2 c -b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ p_495 ∨ b^{45, 12}_1 c -b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ p_495 ∨ -b^{45, 12}_0 c in DIMACS: -16508 16509 -16510 495 16511 0 -16508 16509 -16510 495 16512 0 -16508 16509 -16510 495 -16513 0 c -2-1 --> break c ( b^{45, 11}_2 ∧ b^{45, 11}_1 ∧ -b^{45, 11}_0 ∧ -p_495) -> break c in CNF: c -b^{45, 11}_2 ∨ -b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ p_495 ∨ break c in DIMACS: -16508 -16509 16510 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 11}_2 ∧ -b^{45, 11}_1 ∧ -b^{45, 11}_0 ∧ true) c in CNF: c -b^{45, 11}_2 ∨ b^{45, 11}_1 ∨ b^{45, 11}_0 ∨ false c in DIMACS: -16508 16509 16510 0 c 3 does not represent an automaton state. c -(-b^{45, 11}_2 ∧ b^{45, 11}_1 ∧ b^{45, 11}_0 ∧ true) c in CNF: c b^{45, 11}_2 ∨ -b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ false c in DIMACS: 16508 -16509 -16510 0 c -3 does not represent an automaton state. c -( b^{45, 11}_2 ∧ b^{45, 11}_1 ∧ b^{45, 11}_0 ∧ true) c in CNF: c -b^{45, 11}_2 ∨ -b^{45, 11}_1 ∨ -b^{45, 11}_0 ∨ false c in DIMACS: -16508 -16509 -16510 0 c i = 12 c -2+1 --> -1 c ( b^{45, 12}_2 ∧ b^{45, 12}_1 ∧ -b^{45, 12}_0 ∧ p_540) -> ( b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ b^{45, 13}_0) c in CNF: c -b^{45, 12}_2 ∨ -b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ -p_540 ∨ b^{45, 13}_2 c -b^{45, 12}_2 ∨ -b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ -p_540 ∨ -b^{45, 13}_1 c -b^{45, 12}_2 ∨ -b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ -p_540 ∨ b^{45, 13}_0 c in DIMACS: -16511 -16512 16513 -540 16514 0 -16511 -16512 16513 -540 -16515 0 -16511 -16512 16513 -540 16516 0 c -1+1 --> 0 c ( b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ b^{45, 12}_0 ∧ p_540) -> (-b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ -b^{45, 13}_0) c in CNF: c -b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ -p_540 ∨ -b^{45, 13}_2 c -b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ -p_540 ∨ -b^{45, 13}_1 c -b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ -p_540 ∨ -b^{45, 13}_0 c in DIMACS: -16511 16512 -16513 -540 -16514 0 -16511 16512 -16513 -540 -16515 0 -16511 16512 -16513 -540 -16516 0 c 0+1 --> 1 c (-b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ -b^{45, 12}_0 ∧ p_540) -> (-b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ b^{45, 13}_0) c in CNF: c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ -p_540 ∨ -b^{45, 13}_2 c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ -p_540 ∨ -b^{45, 13}_1 c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ -p_540 ∨ b^{45, 13}_0 c in DIMACS: 16511 16512 16513 -540 -16514 0 16511 16512 16513 -540 -16515 0 16511 16512 16513 -540 16516 0 c 1+1 --> 2 c (-b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ b^{45, 12}_0 ∧ p_540) -> (-b^{45, 13}_2 ∧ b^{45, 13}_1 ∧ -b^{45, 13}_0) c in CNF: c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ -p_540 ∨ -b^{45, 13}_2 c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ -p_540 ∨ b^{45, 13}_1 c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ -p_540 ∨ -b^{45, 13}_0 c in DIMACS: 16511 16512 -16513 -540 -16514 0 16511 16512 -16513 -540 16515 0 16511 16512 -16513 -540 -16516 0 c 2+1 --> break c (-b^{45, 12}_2 ∧ b^{45, 12}_1 ∧ -b^{45, 12}_0 ∧ p_540) -> break c in CNF: c b^{45, 12}_2 ∨ -b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ -p_540 ∨ break c in DIMACS: 16511 -16512 16513 -540 1162 0 c 2-1 --> 1 c (-b^{45, 12}_2 ∧ b^{45, 12}_1 ∧ -b^{45, 12}_0 ∧ -p_540) -> (-b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ b^{45, 13}_0) c in CNF: c b^{45, 12}_2 ∨ -b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ p_540 ∨ -b^{45, 13}_2 c b^{45, 12}_2 ∨ -b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ p_540 ∨ -b^{45, 13}_1 c b^{45, 12}_2 ∨ -b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ p_540 ∨ b^{45, 13}_0 c in DIMACS: 16511 -16512 16513 540 -16514 0 16511 -16512 16513 540 -16515 0 16511 -16512 16513 540 16516 0 c 1-1 --> 0 c (-b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ b^{45, 12}_0 ∧ -p_540) -> (-b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ -b^{45, 13}_0) c in CNF: c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ p_540 ∨ -b^{45, 13}_2 c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ p_540 ∨ -b^{45, 13}_1 c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ p_540 ∨ -b^{45, 13}_0 c in DIMACS: 16511 16512 -16513 540 -16514 0 16511 16512 -16513 540 -16515 0 16511 16512 -16513 540 -16516 0 c 0-1 --> -1 c (-b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ -b^{45, 12}_0 ∧ -p_540) -> ( b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ b^{45, 13}_0) c in CNF: c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ p_540 ∨ b^{45, 13}_2 c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ p_540 ∨ -b^{45, 13}_1 c b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ p_540 ∨ b^{45, 13}_0 c in DIMACS: 16511 16512 16513 540 16514 0 16511 16512 16513 540 -16515 0 16511 16512 16513 540 16516 0 c -1-1 --> -2 c ( b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ b^{45, 12}_0 ∧ -p_540) -> ( b^{45, 13}_2 ∧ b^{45, 13}_1 ∧ -b^{45, 13}_0) c in CNF: c -b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ p_540 ∨ b^{45, 13}_2 c -b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ p_540 ∨ b^{45, 13}_1 c -b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ p_540 ∨ -b^{45, 13}_0 c in DIMACS: -16511 16512 -16513 540 16514 0 -16511 16512 -16513 540 16515 0 -16511 16512 -16513 540 -16516 0 c -2-1 --> break c ( b^{45, 12}_2 ∧ b^{45, 12}_1 ∧ -b^{45, 12}_0 ∧ -p_540) -> break c in CNF: c -b^{45, 12}_2 ∨ -b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ p_540 ∨ break c in DIMACS: -16511 -16512 16513 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 12}_2 ∧ -b^{45, 12}_1 ∧ -b^{45, 12}_0 ∧ true) c in CNF: c -b^{45, 12}_2 ∨ b^{45, 12}_1 ∨ b^{45, 12}_0 ∨ false c in DIMACS: -16511 16512 16513 0 c 3 does not represent an automaton state. c -(-b^{45, 12}_2 ∧ b^{45, 12}_1 ∧ b^{45, 12}_0 ∧ true) c in CNF: c b^{45, 12}_2 ∨ -b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ false c in DIMACS: 16511 -16512 -16513 0 c -3 does not represent an automaton state. c -( b^{45, 12}_2 ∧ b^{45, 12}_1 ∧ b^{45, 12}_0 ∧ true) c in CNF: c -b^{45, 12}_2 ∨ -b^{45, 12}_1 ∨ -b^{45, 12}_0 ∨ false c in DIMACS: -16511 -16512 -16513 0 c i = 13 c -2+1 --> -1 c ( b^{45, 13}_2 ∧ b^{45, 13}_1 ∧ -b^{45, 13}_0 ∧ p_585) -> ( b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ b^{45, 14}_0) c in CNF: c -b^{45, 13}_2 ∨ -b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ -p_585 ∨ b^{45, 14}_2 c -b^{45, 13}_2 ∨ -b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ -p_585 ∨ -b^{45, 14}_1 c -b^{45, 13}_2 ∨ -b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ -p_585 ∨ b^{45, 14}_0 c in DIMACS: -16514 -16515 16516 -585 16517 0 -16514 -16515 16516 -585 -16518 0 -16514 -16515 16516 -585 16519 0 c -1+1 --> 0 c ( b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ b^{45, 13}_0 ∧ p_585) -> (-b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ -b^{45, 14}_0) c in CNF: c -b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ -p_585 ∨ -b^{45, 14}_2 c -b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ -p_585 ∨ -b^{45, 14}_1 c -b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ -p_585 ∨ -b^{45, 14}_0 c in DIMACS: -16514 16515 -16516 -585 -16517 0 -16514 16515 -16516 -585 -16518 0 -16514 16515 -16516 -585 -16519 0 c 0+1 --> 1 c (-b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ -b^{45, 13}_0 ∧ p_585) -> (-b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ b^{45, 14}_0) c in CNF: c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ -p_585 ∨ -b^{45, 14}_2 c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ -p_585 ∨ -b^{45, 14}_1 c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ -p_585 ∨ b^{45, 14}_0 c in DIMACS: 16514 16515 16516 -585 -16517 0 16514 16515 16516 -585 -16518 0 16514 16515 16516 -585 16519 0 c 1+1 --> 2 c (-b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ b^{45, 13}_0 ∧ p_585) -> (-b^{45, 14}_2 ∧ b^{45, 14}_1 ∧ -b^{45, 14}_0) c in CNF: c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ -p_585 ∨ -b^{45, 14}_2 c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ -p_585 ∨ b^{45, 14}_1 c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ -p_585 ∨ -b^{45, 14}_0 c in DIMACS: 16514 16515 -16516 -585 -16517 0 16514 16515 -16516 -585 16518 0 16514 16515 -16516 -585 -16519 0 c 2+1 --> break c (-b^{45, 13}_2 ∧ b^{45, 13}_1 ∧ -b^{45, 13}_0 ∧ p_585) -> break c in CNF: c b^{45, 13}_2 ∨ -b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ -p_585 ∨ break c in DIMACS: 16514 -16515 16516 -585 1162 0 c 2-1 --> 1 c (-b^{45, 13}_2 ∧ b^{45, 13}_1 ∧ -b^{45, 13}_0 ∧ -p_585) -> (-b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ b^{45, 14}_0) c in CNF: c b^{45, 13}_2 ∨ -b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ p_585 ∨ -b^{45, 14}_2 c b^{45, 13}_2 ∨ -b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ p_585 ∨ -b^{45, 14}_1 c b^{45, 13}_2 ∨ -b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ p_585 ∨ b^{45, 14}_0 c in DIMACS: 16514 -16515 16516 585 -16517 0 16514 -16515 16516 585 -16518 0 16514 -16515 16516 585 16519 0 c 1-1 --> 0 c (-b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ b^{45, 13}_0 ∧ -p_585) -> (-b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ -b^{45, 14}_0) c in CNF: c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ p_585 ∨ -b^{45, 14}_2 c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ p_585 ∨ -b^{45, 14}_1 c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ p_585 ∨ -b^{45, 14}_0 c in DIMACS: 16514 16515 -16516 585 -16517 0 16514 16515 -16516 585 -16518 0 16514 16515 -16516 585 -16519 0 c 0-1 --> -1 c (-b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ -b^{45, 13}_0 ∧ -p_585) -> ( b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ b^{45, 14}_0) c in CNF: c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ p_585 ∨ b^{45, 14}_2 c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ p_585 ∨ -b^{45, 14}_1 c b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ p_585 ∨ b^{45, 14}_0 c in DIMACS: 16514 16515 16516 585 16517 0 16514 16515 16516 585 -16518 0 16514 16515 16516 585 16519 0 c -1-1 --> -2 c ( b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ b^{45, 13}_0 ∧ -p_585) -> ( b^{45, 14}_2 ∧ b^{45, 14}_1 ∧ -b^{45, 14}_0) c in CNF: c -b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ p_585 ∨ b^{45, 14}_2 c -b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ p_585 ∨ b^{45, 14}_1 c -b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ p_585 ∨ -b^{45, 14}_0 c in DIMACS: -16514 16515 -16516 585 16517 0 -16514 16515 -16516 585 16518 0 -16514 16515 -16516 585 -16519 0 c -2-1 --> break c ( b^{45, 13}_2 ∧ b^{45, 13}_1 ∧ -b^{45, 13}_0 ∧ -p_585) -> break c in CNF: c -b^{45, 13}_2 ∨ -b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ p_585 ∨ break c in DIMACS: -16514 -16515 16516 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 13}_2 ∧ -b^{45, 13}_1 ∧ -b^{45, 13}_0 ∧ true) c in CNF: c -b^{45, 13}_2 ∨ b^{45, 13}_1 ∨ b^{45, 13}_0 ∨ false c in DIMACS: -16514 16515 16516 0 c 3 does not represent an automaton state. c -(-b^{45, 13}_2 ∧ b^{45, 13}_1 ∧ b^{45, 13}_0 ∧ true) c in CNF: c b^{45, 13}_2 ∨ -b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ false c in DIMACS: 16514 -16515 -16516 0 c -3 does not represent an automaton state. c -( b^{45, 13}_2 ∧ b^{45, 13}_1 ∧ b^{45, 13}_0 ∧ true) c in CNF: c -b^{45, 13}_2 ∨ -b^{45, 13}_1 ∨ -b^{45, 13}_0 ∨ false c in DIMACS: -16514 -16515 -16516 0 c i = 14 c -2+1 --> -1 c ( b^{45, 14}_2 ∧ b^{45, 14}_1 ∧ -b^{45, 14}_0 ∧ p_630) -> ( b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ b^{45, 15}_0) c in CNF: c -b^{45, 14}_2 ∨ -b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ -p_630 ∨ b^{45, 15}_2 c -b^{45, 14}_2 ∨ -b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ -p_630 ∨ -b^{45, 15}_1 c -b^{45, 14}_2 ∨ -b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ -p_630 ∨ b^{45, 15}_0 c in DIMACS: -16517 -16518 16519 -630 16520 0 -16517 -16518 16519 -630 -16521 0 -16517 -16518 16519 -630 16522 0 c -1+1 --> 0 c ( b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ b^{45, 14}_0 ∧ p_630) -> (-b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ -b^{45, 15}_0) c in CNF: c -b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ -p_630 ∨ -b^{45, 15}_2 c -b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ -p_630 ∨ -b^{45, 15}_1 c -b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ -p_630 ∨ -b^{45, 15}_0 c in DIMACS: -16517 16518 -16519 -630 -16520 0 -16517 16518 -16519 -630 -16521 0 -16517 16518 -16519 -630 -16522 0 c 0+1 --> 1 c (-b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ -b^{45, 14}_0 ∧ p_630) -> (-b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ b^{45, 15}_0) c in CNF: c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ -p_630 ∨ -b^{45, 15}_2 c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ -p_630 ∨ -b^{45, 15}_1 c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ -p_630 ∨ b^{45, 15}_0 c in DIMACS: 16517 16518 16519 -630 -16520 0 16517 16518 16519 -630 -16521 0 16517 16518 16519 -630 16522 0 c 1+1 --> 2 c (-b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ b^{45, 14}_0 ∧ p_630) -> (-b^{45, 15}_2 ∧ b^{45, 15}_1 ∧ -b^{45, 15}_0) c in CNF: c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ -p_630 ∨ -b^{45, 15}_2 c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ -p_630 ∨ b^{45, 15}_1 c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ -p_630 ∨ -b^{45, 15}_0 c in DIMACS: 16517 16518 -16519 -630 -16520 0 16517 16518 -16519 -630 16521 0 16517 16518 -16519 -630 -16522 0 c 2+1 --> break c (-b^{45, 14}_2 ∧ b^{45, 14}_1 ∧ -b^{45, 14}_0 ∧ p_630) -> break c in CNF: c b^{45, 14}_2 ∨ -b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ -p_630 ∨ break c in DIMACS: 16517 -16518 16519 -630 1162 0 c 2-1 --> 1 c (-b^{45, 14}_2 ∧ b^{45, 14}_1 ∧ -b^{45, 14}_0 ∧ -p_630) -> (-b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ b^{45, 15}_0) c in CNF: c b^{45, 14}_2 ∨ -b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ p_630 ∨ -b^{45, 15}_2 c b^{45, 14}_2 ∨ -b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ p_630 ∨ -b^{45, 15}_1 c b^{45, 14}_2 ∨ -b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ p_630 ∨ b^{45, 15}_0 c in DIMACS: 16517 -16518 16519 630 -16520 0 16517 -16518 16519 630 -16521 0 16517 -16518 16519 630 16522 0 c 1-1 --> 0 c (-b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ b^{45, 14}_0 ∧ -p_630) -> (-b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ -b^{45, 15}_0) c in CNF: c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ p_630 ∨ -b^{45, 15}_2 c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ p_630 ∨ -b^{45, 15}_1 c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ p_630 ∨ -b^{45, 15}_0 c in DIMACS: 16517 16518 -16519 630 -16520 0 16517 16518 -16519 630 -16521 0 16517 16518 -16519 630 -16522 0 c 0-1 --> -1 c (-b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ -b^{45, 14}_0 ∧ -p_630) -> ( b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ b^{45, 15}_0) c in CNF: c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ p_630 ∨ b^{45, 15}_2 c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ p_630 ∨ -b^{45, 15}_1 c b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ p_630 ∨ b^{45, 15}_0 c in DIMACS: 16517 16518 16519 630 16520 0 16517 16518 16519 630 -16521 0 16517 16518 16519 630 16522 0 c -1-1 --> -2 c ( b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ b^{45, 14}_0 ∧ -p_630) -> ( b^{45, 15}_2 ∧ b^{45, 15}_1 ∧ -b^{45, 15}_0) c in CNF: c -b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ p_630 ∨ b^{45, 15}_2 c -b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ p_630 ∨ b^{45, 15}_1 c -b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ p_630 ∨ -b^{45, 15}_0 c in DIMACS: -16517 16518 -16519 630 16520 0 -16517 16518 -16519 630 16521 0 -16517 16518 -16519 630 -16522 0 c -2-1 --> break c ( b^{45, 14}_2 ∧ b^{45, 14}_1 ∧ -b^{45, 14}_0 ∧ -p_630) -> break c in CNF: c -b^{45, 14}_2 ∨ -b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ p_630 ∨ break c in DIMACS: -16517 -16518 16519 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 14}_2 ∧ -b^{45, 14}_1 ∧ -b^{45, 14}_0 ∧ true) c in CNF: c -b^{45, 14}_2 ∨ b^{45, 14}_1 ∨ b^{45, 14}_0 ∨ false c in DIMACS: -16517 16518 16519 0 c 3 does not represent an automaton state. c -(-b^{45, 14}_2 ∧ b^{45, 14}_1 ∧ b^{45, 14}_0 ∧ true) c in CNF: c b^{45, 14}_2 ∨ -b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ false c in DIMACS: 16517 -16518 -16519 0 c -3 does not represent an automaton state. c -( b^{45, 14}_2 ∧ b^{45, 14}_1 ∧ b^{45, 14}_0 ∧ true) c in CNF: c -b^{45, 14}_2 ∨ -b^{45, 14}_1 ∨ -b^{45, 14}_0 ∨ false c in DIMACS: -16517 -16518 -16519 0 c i = 15 c -2+1 --> -1 c ( b^{45, 15}_2 ∧ b^{45, 15}_1 ∧ -b^{45, 15}_0 ∧ p_675) -> ( b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ b^{45, 16}_0) c in CNF: c -b^{45, 15}_2 ∨ -b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ -p_675 ∨ b^{45, 16}_2 c -b^{45, 15}_2 ∨ -b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ -p_675 ∨ -b^{45, 16}_1 c -b^{45, 15}_2 ∨ -b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ -p_675 ∨ b^{45, 16}_0 c in DIMACS: -16520 -16521 16522 -675 16523 0 -16520 -16521 16522 -675 -16524 0 -16520 -16521 16522 -675 16525 0 c -1+1 --> 0 c ( b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ b^{45, 15}_0 ∧ p_675) -> (-b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ -b^{45, 16}_0) c in CNF: c -b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ -p_675 ∨ -b^{45, 16}_2 c -b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ -p_675 ∨ -b^{45, 16}_1 c -b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ -p_675 ∨ -b^{45, 16}_0 c in DIMACS: -16520 16521 -16522 -675 -16523 0 -16520 16521 -16522 -675 -16524 0 -16520 16521 -16522 -675 -16525 0 c 0+1 --> 1 c (-b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ -b^{45, 15}_0 ∧ p_675) -> (-b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ b^{45, 16}_0) c in CNF: c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ -p_675 ∨ -b^{45, 16}_2 c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ -p_675 ∨ -b^{45, 16}_1 c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ -p_675 ∨ b^{45, 16}_0 c in DIMACS: 16520 16521 16522 -675 -16523 0 16520 16521 16522 -675 -16524 0 16520 16521 16522 -675 16525 0 c 1+1 --> 2 c (-b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ b^{45, 15}_0 ∧ p_675) -> (-b^{45, 16}_2 ∧ b^{45, 16}_1 ∧ -b^{45, 16}_0) c in CNF: c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ -p_675 ∨ -b^{45, 16}_2 c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ -p_675 ∨ b^{45, 16}_1 c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ -p_675 ∨ -b^{45, 16}_0 c in DIMACS: 16520 16521 -16522 -675 -16523 0 16520 16521 -16522 -675 16524 0 16520 16521 -16522 -675 -16525 0 c 2+1 --> break c (-b^{45, 15}_2 ∧ b^{45, 15}_1 ∧ -b^{45, 15}_0 ∧ p_675) -> break c in CNF: c b^{45, 15}_2 ∨ -b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ -p_675 ∨ break c in DIMACS: 16520 -16521 16522 -675 1162 0 c 2-1 --> 1 c (-b^{45, 15}_2 ∧ b^{45, 15}_1 ∧ -b^{45, 15}_0 ∧ -p_675) -> (-b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ b^{45, 16}_0) c in CNF: c b^{45, 15}_2 ∨ -b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ p_675 ∨ -b^{45, 16}_2 c b^{45, 15}_2 ∨ -b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ p_675 ∨ -b^{45, 16}_1 c b^{45, 15}_2 ∨ -b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ p_675 ∨ b^{45, 16}_0 c in DIMACS: 16520 -16521 16522 675 -16523 0 16520 -16521 16522 675 -16524 0 16520 -16521 16522 675 16525 0 c 1-1 --> 0 c (-b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ b^{45, 15}_0 ∧ -p_675) -> (-b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ -b^{45, 16}_0) c in CNF: c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ p_675 ∨ -b^{45, 16}_2 c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ p_675 ∨ -b^{45, 16}_1 c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ p_675 ∨ -b^{45, 16}_0 c in DIMACS: 16520 16521 -16522 675 -16523 0 16520 16521 -16522 675 -16524 0 16520 16521 -16522 675 -16525 0 c 0-1 --> -1 c (-b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ -b^{45, 15}_0 ∧ -p_675) -> ( b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ b^{45, 16}_0) c in CNF: c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ p_675 ∨ b^{45, 16}_2 c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ p_675 ∨ -b^{45, 16}_1 c b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ p_675 ∨ b^{45, 16}_0 c in DIMACS: 16520 16521 16522 675 16523 0 16520 16521 16522 675 -16524 0 16520 16521 16522 675 16525 0 c -1-1 --> -2 c ( b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ b^{45, 15}_0 ∧ -p_675) -> ( b^{45, 16}_2 ∧ b^{45, 16}_1 ∧ -b^{45, 16}_0) c in CNF: c -b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ p_675 ∨ b^{45, 16}_2 c -b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ p_675 ∨ b^{45, 16}_1 c -b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ p_675 ∨ -b^{45, 16}_0 c in DIMACS: -16520 16521 -16522 675 16523 0 -16520 16521 -16522 675 16524 0 -16520 16521 -16522 675 -16525 0 c -2-1 --> break c ( b^{45, 15}_2 ∧ b^{45, 15}_1 ∧ -b^{45, 15}_0 ∧ -p_675) -> break c in CNF: c -b^{45, 15}_2 ∨ -b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ p_675 ∨ break c in DIMACS: -16520 -16521 16522 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 15}_2 ∧ -b^{45, 15}_1 ∧ -b^{45, 15}_0 ∧ true) c in CNF: c -b^{45, 15}_2 ∨ b^{45, 15}_1 ∨ b^{45, 15}_0 ∨ false c in DIMACS: -16520 16521 16522 0 c 3 does not represent an automaton state. c -(-b^{45, 15}_2 ∧ b^{45, 15}_1 ∧ b^{45, 15}_0 ∧ true) c in CNF: c b^{45, 15}_2 ∨ -b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ false c in DIMACS: 16520 -16521 -16522 0 c -3 does not represent an automaton state. c -( b^{45, 15}_2 ∧ b^{45, 15}_1 ∧ b^{45, 15}_0 ∧ true) c in CNF: c -b^{45, 15}_2 ∨ -b^{45, 15}_1 ∨ -b^{45, 15}_0 ∨ false c in DIMACS: -16520 -16521 -16522 0 c i = 16 c -2+1 --> -1 c ( b^{45, 16}_2 ∧ b^{45, 16}_1 ∧ -b^{45, 16}_0 ∧ p_720) -> ( b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ b^{45, 17}_0) c in CNF: c -b^{45, 16}_2 ∨ -b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ -p_720 ∨ b^{45, 17}_2 c -b^{45, 16}_2 ∨ -b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ -p_720 ∨ -b^{45, 17}_1 c -b^{45, 16}_2 ∨ -b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ -p_720 ∨ b^{45, 17}_0 c in DIMACS: -16523 -16524 16525 -720 16526 0 -16523 -16524 16525 -720 -16527 0 -16523 -16524 16525 -720 16528 0 c -1+1 --> 0 c ( b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ b^{45, 16}_0 ∧ p_720) -> (-b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ -b^{45, 17}_0) c in CNF: c -b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ -p_720 ∨ -b^{45, 17}_2 c -b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ -p_720 ∨ -b^{45, 17}_1 c -b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ -p_720 ∨ -b^{45, 17}_0 c in DIMACS: -16523 16524 -16525 -720 -16526 0 -16523 16524 -16525 -720 -16527 0 -16523 16524 -16525 -720 -16528 0 c 0+1 --> 1 c (-b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ -b^{45, 16}_0 ∧ p_720) -> (-b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ b^{45, 17}_0) c in CNF: c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ -p_720 ∨ -b^{45, 17}_2 c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ -p_720 ∨ -b^{45, 17}_1 c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ -p_720 ∨ b^{45, 17}_0 c in DIMACS: 16523 16524 16525 -720 -16526 0 16523 16524 16525 -720 -16527 0 16523 16524 16525 -720 16528 0 c 1+1 --> 2 c (-b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ b^{45, 16}_0 ∧ p_720) -> (-b^{45, 17}_2 ∧ b^{45, 17}_1 ∧ -b^{45, 17}_0) c in CNF: c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ -p_720 ∨ -b^{45, 17}_2 c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ -p_720 ∨ b^{45, 17}_1 c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ -p_720 ∨ -b^{45, 17}_0 c in DIMACS: 16523 16524 -16525 -720 -16526 0 16523 16524 -16525 -720 16527 0 16523 16524 -16525 -720 -16528 0 c 2+1 --> break c (-b^{45, 16}_2 ∧ b^{45, 16}_1 ∧ -b^{45, 16}_0 ∧ p_720) -> break c in CNF: c b^{45, 16}_2 ∨ -b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ -p_720 ∨ break c in DIMACS: 16523 -16524 16525 -720 1162 0 c 2-1 --> 1 c (-b^{45, 16}_2 ∧ b^{45, 16}_1 ∧ -b^{45, 16}_0 ∧ -p_720) -> (-b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ b^{45, 17}_0) c in CNF: c b^{45, 16}_2 ∨ -b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ p_720 ∨ -b^{45, 17}_2 c b^{45, 16}_2 ∨ -b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ p_720 ∨ -b^{45, 17}_1 c b^{45, 16}_2 ∨ -b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ p_720 ∨ b^{45, 17}_0 c in DIMACS: 16523 -16524 16525 720 -16526 0 16523 -16524 16525 720 -16527 0 16523 -16524 16525 720 16528 0 c 1-1 --> 0 c (-b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ b^{45, 16}_0 ∧ -p_720) -> (-b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ -b^{45, 17}_0) c in CNF: c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ p_720 ∨ -b^{45, 17}_2 c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ p_720 ∨ -b^{45, 17}_1 c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ p_720 ∨ -b^{45, 17}_0 c in DIMACS: 16523 16524 -16525 720 -16526 0 16523 16524 -16525 720 -16527 0 16523 16524 -16525 720 -16528 0 c 0-1 --> -1 c (-b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ -b^{45, 16}_0 ∧ -p_720) -> ( b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ b^{45, 17}_0) c in CNF: c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ p_720 ∨ b^{45, 17}_2 c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ p_720 ∨ -b^{45, 17}_1 c b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ p_720 ∨ b^{45, 17}_0 c in DIMACS: 16523 16524 16525 720 16526 0 16523 16524 16525 720 -16527 0 16523 16524 16525 720 16528 0 c -1-1 --> -2 c ( b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ b^{45, 16}_0 ∧ -p_720) -> ( b^{45, 17}_2 ∧ b^{45, 17}_1 ∧ -b^{45, 17}_0) c in CNF: c -b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ p_720 ∨ b^{45, 17}_2 c -b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ p_720 ∨ b^{45, 17}_1 c -b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ p_720 ∨ -b^{45, 17}_0 c in DIMACS: -16523 16524 -16525 720 16526 0 -16523 16524 -16525 720 16527 0 -16523 16524 -16525 720 -16528 0 c -2-1 --> break c ( b^{45, 16}_2 ∧ b^{45, 16}_1 ∧ -b^{45, 16}_0 ∧ -p_720) -> break c in CNF: c -b^{45, 16}_2 ∨ -b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ p_720 ∨ break c in DIMACS: -16523 -16524 16525 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 16}_2 ∧ -b^{45, 16}_1 ∧ -b^{45, 16}_0 ∧ true) c in CNF: c -b^{45, 16}_2 ∨ b^{45, 16}_1 ∨ b^{45, 16}_0 ∨ false c in DIMACS: -16523 16524 16525 0 c 3 does not represent an automaton state. c -(-b^{45, 16}_2 ∧ b^{45, 16}_1 ∧ b^{45, 16}_0 ∧ true) c in CNF: c b^{45, 16}_2 ∨ -b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ false c in DIMACS: 16523 -16524 -16525 0 c -3 does not represent an automaton state. c -( b^{45, 16}_2 ∧ b^{45, 16}_1 ∧ b^{45, 16}_0 ∧ true) c in CNF: c -b^{45, 16}_2 ∨ -b^{45, 16}_1 ∨ -b^{45, 16}_0 ∨ false c in DIMACS: -16523 -16524 -16525 0 c i = 17 c -2+1 --> -1 c ( b^{45, 17}_2 ∧ b^{45, 17}_1 ∧ -b^{45, 17}_0 ∧ p_765) -> ( b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ b^{45, 18}_0) c in CNF: c -b^{45, 17}_2 ∨ -b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ -p_765 ∨ b^{45, 18}_2 c -b^{45, 17}_2 ∨ -b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ -p_765 ∨ -b^{45, 18}_1 c -b^{45, 17}_2 ∨ -b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ -p_765 ∨ b^{45, 18}_0 c in DIMACS: -16526 -16527 16528 -765 16529 0 -16526 -16527 16528 -765 -16530 0 -16526 -16527 16528 -765 16531 0 c -1+1 --> 0 c ( b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ b^{45, 17}_0 ∧ p_765) -> (-b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ -b^{45, 18}_0) c in CNF: c -b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ -p_765 ∨ -b^{45, 18}_2 c -b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ -p_765 ∨ -b^{45, 18}_1 c -b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ -p_765 ∨ -b^{45, 18}_0 c in DIMACS: -16526 16527 -16528 -765 -16529 0 -16526 16527 -16528 -765 -16530 0 -16526 16527 -16528 -765 -16531 0 c 0+1 --> 1 c (-b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ -b^{45, 17}_0 ∧ p_765) -> (-b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ b^{45, 18}_0) c in CNF: c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ -p_765 ∨ -b^{45, 18}_2 c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ -p_765 ∨ -b^{45, 18}_1 c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ -p_765 ∨ b^{45, 18}_0 c in DIMACS: 16526 16527 16528 -765 -16529 0 16526 16527 16528 -765 -16530 0 16526 16527 16528 -765 16531 0 c 1+1 --> 2 c (-b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ b^{45, 17}_0 ∧ p_765) -> (-b^{45, 18}_2 ∧ b^{45, 18}_1 ∧ -b^{45, 18}_0) c in CNF: c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ -p_765 ∨ -b^{45, 18}_2 c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ -p_765 ∨ b^{45, 18}_1 c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ -p_765 ∨ -b^{45, 18}_0 c in DIMACS: 16526 16527 -16528 -765 -16529 0 16526 16527 -16528 -765 16530 0 16526 16527 -16528 -765 -16531 0 c 2+1 --> break c (-b^{45, 17}_2 ∧ b^{45, 17}_1 ∧ -b^{45, 17}_0 ∧ p_765) -> break c in CNF: c b^{45, 17}_2 ∨ -b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ -p_765 ∨ break c in DIMACS: 16526 -16527 16528 -765 1162 0 c 2-1 --> 1 c (-b^{45, 17}_2 ∧ b^{45, 17}_1 ∧ -b^{45, 17}_0 ∧ -p_765) -> (-b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ b^{45, 18}_0) c in CNF: c b^{45, 17}_2 ∨ -b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ p_765 ∨ -b^{45, 18}_2 c b^{45, 17}_2 ∨ -b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ p_765 ∨ -b^{45, 18}_1 c b^{45, 17}_2 ∨ -b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ p_765 ∨ b^{45, 18}_0 c in DIMACS: 16526 -16527 16528 765 -16529 0 16526 -16527 16528 765 -16530 0 16526 -16527 16528 765 16531 0 c 1-1 --> 0 c (-b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ b^{45, 17}_0 ∧ -p_765) -> (-b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ -b^{45, 18}_0) c in CNF: c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ p_765 ∨ -b^{45, 18}_2 c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ p_765 ∨ -b^{45, 18}_1 c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ p_765 ∨ -b^{45, 18}_0 c in DIMACS: 16526 16527 -16528 765 -16529 0 16526 16527 -16528 765 -16530 0 16526 16527 -16528 765 -16531 0 c 0-1 --> -1 c (-b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ -b^{45, 17}_0 ∧ -p_765) -> ( b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ b^{45, 18}_0) c in CNF: c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ p_765 ∨ b^{45, 18}_2 c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ p_765 ∨ -b^{45, 18}_1 c b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ p_765 ∨ b^{45, 18}_0 c in DIMACS: 16526 16527 16528 765 16529 0 16526 16527 16528 765 -16530 0 16526 16527 16528 765 16531 0 c -1-1 --> -2 c ( b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ b^{45, 17}_0 ∧ -p_765) -> ( b^{45, 18}_2 ∧ b^{45, 18}_1 ∧ -b^{45, 18}_0) c in CNF: c -b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ p_765 ∨ b^{45, 18}_2 c -b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ p_765 ∨ b^{45, 18}_1 c -b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ p_765 ∨ -b^{45, 18}_0 c in DIMACS: -16526 16527 -16528 765 16529 0 -16526 16527 -16528 765 16530 0 -16526 16527 -16528 765 -16531 0 c -2-1 --> break c ( b^{45, 17}_2 ∧ b^{45, 17}_1 ∧ -b^{45, 17}_0 ∧ -p_765) -> break c in CNF: c -b^{45, 17}_2 ∨ -b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ p_765 ∨ break c in DIMACS: -16526 -16527 16528 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 17}_2 ∧ -b^{45, 17}_1 ∧ -b^{45, 17}_0 ∧ true) c in CNF: c -b^{45, 17}_2 ∨ b^{45, 17}_1 ∨ b^{45, 17}_0 ∨ false c in DIMACS: -16526 16527 16528 0 c 3 does not represent an automaton state. c -(-b^{45, 17}_2 ∧ b^{45, 17}_1 ∧ b^{45, 17}_0 ∧ true) c in CNF: c b^{45, 17}_2 ∨ -b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ false c in DIMACS: 16526 -16527 -16528 0 c -3 does not represent an automaton state. c -( b^{45, 17}_2 ∧ b^{45, 17}_1 ∧ b^{45, 17}_0 ∧ true) c in CNF: c -b^{45, 17}_2 ∨ -b^{45, 17}_1 ∨ -b^{45, 17}_0 ∨ false c in DIMACS: -16526 -16527 -16528 0 c i = 18 c -2+1 --> -1 c ( b^{45, 18}_2 ∧ b^{45, 18}_1 ∧ -b^{45, 18}_0 ∧ p_810) -> ( b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ b^{45, 19}_0) c in CNF: c -b^{45, 18}_2 ∨ -b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ -p_810 ∨ b^{45, 19}_2 c -b^{45, 18}_2 ∨ -b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ -p_810 ∨ -b^{45, 19}_1 c -b^{45, 18}_2 ∨ -b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ -p_810 ∨ b^{45, 19}_0 c in DIMACS: -16529 -16530 16531 -810 16532 0 -16529 -16530 16531 -810 -16533 0 -16529 -16530 16531 -810 16534 0 c -1+1 --> 0 c ( b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ b^{45, 18}_0 ∧ p_810) -> (-b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ -b^{45, 19}_0) c in CNF: c -b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ -p_810 ∨ -b^{45, 19}_2 c -b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ -p_810 ∨ -b^{45, 19}_1 c -b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ -p_810 ∨ -b^{45, 19}_0 c in DIMACS: -16529 16530 -16531 -810 -16532 0 -16529 16530 -16531 -810 -16533 0 -16529 16530 -16531 -810 -16534 0 c 0+1 --> 1 c (-b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ -b^{45, 18}_0 ∧ p_810) -> (-b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ b^{45, 19}_0) c in CNF: c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ -p_810 ∨ -b^{45, 19}_2 c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ -p_810 ∨ -b^{45, 19}_1 c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ -p_810 ∨ b^{45, 19}_0 c in DIMACS: 16529 16530 16531 -810 -16532 0 16529 16530 16531 -810 -16533 0 16529 16530 16531 -810 16534 0 c 1+1 --> 2 c (-b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ b^{45, 18}_0 ∧ p_810) -> (-b^{45, 19}_2 ∧ b^{45, 19}_1 ∧ -b^{45, 19}_0) c in CNF: c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ -p_810 ∨ -b^{45, 19}_2 c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ -p_810 ∨ b^{45, 19}_1 c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ -p_810 ∨ -b^{45, 19}_0 c in DIMACS: 16529 16530 -16531 -810 -16532 0 16529 16530 -16531 -810 16533 0 16529 16530 -16531 -810 -16534 0 c 2+1 --> break c (-b^{45, 18}_2 ∧ b^{45, 18}_1 ∧ -b^{45, 18}_0 ∧ p_810) -> break c in CNF: c b^{45, 18}_2 ∨ -b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ -p_810 ∨ break c in DIMACS: 16529 -16530 16531 -810 1162 0 c 2-1 --> 1 c (-b^{45, 18}_2 ∧ b^{45, 18}_1 ∧ -b^{45, 18}_0 ∧ -p_810) -> (-b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ b^{45, 19}_0) c in CNF: c b^{45, 18}_2 ∨ -b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ p_810 ∨ -b^{45, 19}_2 c b^{45, 18}_2 ∨ -b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ p_810 ∨ -b^{45, 19}_1 c b^{45, 18}_2 ∨ -b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ p_810 ∨ b^{45, 19}_0 c in DIMACS: 16529 -16530 16531 810 -16532 0 16529 -16530 16531 810 -16533 0 16529 -16530 16531 810 16534 0 c 1-1 --> 0 c (-b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ b^{45, 18}_0 ∧ -p_810) -> (-b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ -b^{45, 19}_0) c in CNF: c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ p_810 ∨ -b^{45, 19}_2 c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ p_810 ∨ -b^{45, 19}_1 c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ p_810 ∨ -b^{45, 19}_0 c in DIMACS: 16529 16530 -16531 810 -16532 0 16529 16530 -16531 810 -16533 0 16529 16530 -16531 810 -16534 0 c 0-1 --> -1 c (-b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ -b^{45, 18}_0 ∧ -p_810) -> ( b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ b^{45, 19}_0) c in CNF: c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ p_810 ∨ b^{45, 19}_2 c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ p_810 ∨ -b^{45, 19}_1 c b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ p_810 ∨ b^{45, 19}_0 c in DIMACS: 16529 16530 16531 810 16532 0 16529 16530 16531 810 -16533 0 16529 16530 16531 810 16534 0 c -1-1 --> -2 c ( b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ b^{45, 18}_0 ∧ -p_810) -> ( b^{45, 19}_2 ∧ b^{45, 19}_1 ∧ -b^{45, 19}_0) c in CNF: c -b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ p_810 ∨ b^{45, 19}_2 c -b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ p_810 ∨ b^{45, 19}_1 c -b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ p_810 ∨ -b^{45, 19}_0 c in DIMACS: -16529 16530 -16531 810 16532 0 -16529 16530 -16531 810 16533 0 -16529 16530 -16531 810 -16534 0 c -2-1 --> break c ( b^{45, 18}_2 ∧ b^{45, 18}_1 ∧ -b^{45, 18}_0 ∧ -p_810) -> break c in CNF: c -b^{45, 18}_2 ∨ -b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ p_810 ∨ break c in DIMACS: -16529 -16530 16531 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 18}_2 ∧ -b^{45, 18}_1 ∧ -b^{45, 18}_0 ∧ true) c in CNF: c -b^{45, 18}_2 ∨ b^{45, 18}_1 ∨ b^{45, 18}_0 ∨ false c in DIMACS: -16529 16530 16531 0 c 3 does not represent an automaton state. c -(-b^{45, 18}_2 ∧ b^{45, 18}_1 ∧ b^{45, 18}_0 ∧ true) c in CNF: c b^{45, 18}_2 ∨ -b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ false c in DIMACS: 16529 -16530 -16531 0 c -3 does not represent an automaton state. c -( b^{45, 18}_2 ∧ b^{45, 18}_1 ∧ b^{45, 18}_0 ∧ true) c in CNF: c -b^{45, 18}_2 ∨ -b^{45, 18}_1 ∨ -b^{45, 18}_0 ∨ false c in DIMACS: -16529 -16530 -16531 0 c i = 19 c -2+1 --> -1 c ( b^{45, 19}_2 ∧ b^{45, 19}_1 ∧ -b^{45, 19}_0 ∧ p_855) -> ( b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ b^{45, 20}_0) c in CNF: c -b^{45, 19}_2 ∨ -b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ -p_855 ∨ b^{45, 20}_2 c -b^{45, 19}_2 ∨ -b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ -p_855 ∨ -b^{45, 20}_1 c -b^{45, 19}_2 ∨ -b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ -p_855 ∨ b^{45, 20}_0 c in DIMACS: -16532 -16533 16534 -855 16535 0 -16532 -16533 16534 -855 -16536 0 -16532 -16533 16534 -855 16537 0 c -1+1 --> 0 c ( b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ b^{45, 19}_0 ∧ p_855) -> (-b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ -b^{45, 20}_0) c in CNF: c -b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ -p_855 ∨ -b^{45, 20}_2 c -b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ -p_855 ∨ -b^{45, 20}_1 c -b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ -p_855 ∨ -b^{45, 20}_0 c in DIMACS: -16532 16533 -16534 -855 -16535 0 -16532 16533 -16534 -855 -16536 0 -16532 16533 -16534 -855 -16537 0 c 0+1 --> 1 c (-b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ -b^{45, 19}_0 ∧ p_855) -> (-b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ b^{45, 20}_0) c in CNF: c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ -p_855 ∨ -b^{45, 20}_2 c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ -p_855 ∨ -b^{45, 20}_1 c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ -p_855 ∨ b^{45, 20}_0 c in DIMACS: 16532 16533 16534 -855 -16535 0 16532 16533 16534 -855 -16536 0 16532 16533 16534 -855 16537 0 c 1+1 --> 2 c (-b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ b^{45, 19}_0 ∧ p_855) -> (-b^{45, 20}_2 ∧ b^{45, 20}_1 ∧ -b^{45, 20}_0) c in CNF: c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ -p_855 ∨ -b^{45, 20}_2 c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ -p_855 ∨ b^{45, 20}_1 c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ -p_855 ∨ -b^{45, 20}_0 c in DIMACS: 16532 16533 -16534 -855 -16535 0 16532 16533 -16534 -855 16536 0 16532 16533 -16534 -855 -16537 0 c 2+1 --> break c (-b^{45, 19}_2 ∧ b^{45, 19}_1 ∧ -b^{45, 19}_0 ∧ p_855) -> break c in CNF: c b^{45, 19}_2 ∨ -b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ -p_855 ∨ break c in DIMACS: 16532 -16533 16534 -855 1162 0 c 2-1 --> 1 c (-b^{45, 19}_2 ∧ b^{45, 19}_1 ∧ -b^{45, 19}_0 ∧ -p_855) -> (-b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ b^{45, 20}_0) c in CNF: c b^{45, 19}_2 ∨ -b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ p_855 ∨ -b^{45, 20}_2 c b^{45, 19}_2 ∨ -b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ p_855 ∨ -b^{45, 20}_1 c b^{45, 19}_2 ∨ -b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ p_855 ∨ b^{45, 20}_0 c in DIMACS: 16532 -16533 16534 855 -16535 0 16532 -16533 16534 855 -16536 0 16532 -16533 16534 855 16537 0 c 1-1 --> 0 c (-b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ b^{45, 19}_0 ∧ -p_855) -> (-b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ -b^{45, 20}_0) c in CNF: c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ p_855 ∨ -b^{45, 20}_2 c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ p_855 ∨ -b^{45, 20}_1 c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ p_855 ∨ -b^{45, 20}_0 c in DIMACS: 16532 16533 -16534 855 -16535 0 16532 16533 -16534 855 -16536 0 16532 16533 -16534 855 -16537 0 c 0-1 --> -1 c (-b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ -b^{45, 19}_0 ∧ -p_855) -> ( b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ b^{45, 20}_0) c in CNF: c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ p_855 ∨ b^{45, 20}_2 c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ p_855 ∨ -b^{45, 20}_1 c b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ p_855 ∨ b^{45, 20}_0 c in DIMACS: 16532 16533 16534 855 16535 0 16532 16533 16534 855 -16536 0 16532 16533 16534 855 16537 0 c -1-1 --> -2 c ( b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ b^{45, 19}_0 ∧ -p_855) -> ( b^{45, 20}_2 ∧ b^{45, 20}_1 ∧ -b^{45, 20}_0) c in CNF: c -b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ p_855 ∨ b^{45, 20}_2 c -b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ p_855 ∨ b^{45, 20}_1 c -b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ p_855 ∨ -b^{45, 20}_0 c in DIMACS: -16532 16533 -16534 855 16535 0 -16532 16533 -16534 855 16536 0 -16532 16533 -16534 855 -16537 0 c -2-1 --> break c ( b^{45, 19}_2 ∧ b^{45, 19}_1 ∧ -b^{45, 19}_0 ∧ -p_855) -> break c in CNF: c -b^{45, 19}_2 ∨ -b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ p_855 ∨ break c in DIMACS: -16532 -16533 16534 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 19}_2 ∧ -b^{45, 19}_1 ∧ -b^{45, 19}_0 ∧ true) c in CNF: c -b^{45, 19}_2 ∨ b^{45, 19}_1 ∨ b^{45, 19}_0 ∨ false c in DIMACS: -16532 16533 16534 0 c 3 does not represent an automaton state. c -(-b^{45, 19}_2 ∧ b^{45, 19}_1 ∧ b^{45, 19}_0 ∧ true) c in CNF: c b^{45, 19}_2 ∨ -b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ false c in DIMACS: 16532 -16533 -16534 0 c -3 does not represent an automaton state. c -( b^{45, 19}_2 ∧ b^{45, 19}_1 ∧ b^{45, 19}_0 ∧ true) c in CNF: c -b^{45, 19}_2 ∨ -b^{45, 19}_1 ∨ -b^{45, 19}_0 ∨ false c in DIMACS: -16532 -16533 -16534 0 c i = 20 c -2+1 --> -1 c ( b^{45, 20}_2 ∧ b^{45, 20}_1 ∧ -b^{45, 20}_0 ∧ p_900) -> ( b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ b^{45, 21}_0) c in CNF: c -b^{45, 20}_2 ∨ -b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ -p_900 ∨ b^{45, 21}_2 c -b^{45, 20}_2 ∨ -b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ -p_900 ∨ -b^{45, 21}_1 c -b^{45, 20}_2 ∨ -b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ -p_900 ∨ b^{45, 21}_0 c in DIMACS: -16535 -16536 16537 -900 16538 0 -16535 -16536 16537 -900 -16539 0 -16535 -16536 16537 -900 16540 0 c -1+1 --> 0 c ( b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ b^{45, 20}_0 ∧ p_900) -> (-b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ -b^{45, 21}_0) c in CNF: c -b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ -p_900 ∨ -b^{45, 21}_2 c -b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ -p_900 ∨ -b^{45, 21}_1 c -b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ -p_900 ∨ -b^{45, 21}_0 c in DIMACS: -16535 16536 -16537 -900 -16538 0 -16535 16536 -16537 -900 -16539 0 -16535 16536 -16537 -900 -16540 0 c 0+1 --> 1 c (-b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ -b^{45, 20}_0 ∧ p_900) -> (-b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ b^{45, 21}_0) c in CNF: c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ -p_900 ∨ -b^{45, 21}_2 c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ -p_900 ∨ -b^{45, 21}_1 c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ -p_900 ∨ b^{45, 21}_0 c in DIMACS: 16535 16536 16537 -900 -16538 0 16535 16536 16537 -900 -16539 0 16535 16536 16537 -900 16540 0 c 1+1 --> 2 c (-b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ b^{45, 20}_0 ∧ p_900) -> (-b^{45, 21}_2 ∧ b^{45, 21}_1 ∧ -b^{45, 21}_0) c in CNF: c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ -p_900 ∨ -b^{45, 21}_2 c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ -p_900 ∨ b^{45, 21}_1 c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ -p_900 ∨ -b^{45, 21}_0 c in DIMACS: 16535 16536 -16537 -900 -16538 0 16535 16536 -16537 -900 16539 0 16535 16536 -16537 -900 -16540 0 c 2+1 --> break c (-b^{45, 20}_2 ∧ b^{45, 20}_1 ∧ -b^{45, 20}_0 ∧ p_900) -> break c in CNF: c b^{45, 20}_2 ∨ -b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ -p_900 ∨ break c in DIMACS: 16535 -16536 16537 -900 1162 0 c 2-1 --> 1 c (-b^{45, 20}_2 ∧ b^{45, 20}_1 ∧ -b^{45, 20}_0 ∧ -p_900) -> (-b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ b^{45, 21}_0) c in CNF: c b^{45, 20}_2 ∨ -b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ p_900 ∨ -b^{45, 21}_2 c b^{45, 20}_2 ∨ -b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ p_900 ∨ -b^{45, 21}_1 c b^{45, 20}_2 ∨ -b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ p_900 ∨ b^{45, 21}_0 c in DIMACS: 16535 -16536 16537 900 -16538 0 16535 -16536 16537 900 -16539 0 16535 -16536 16537 900 16540 0 c 1-1 --> 0 c (-b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ b^{45, 20}_0 ∧ -p_900) -> (-b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ -b^{45, 21}_0) c in CNF: c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ p_900 ∨ -b^{45, 21}_2 c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ p_900 ∨ -b^{45, 21}_1 c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ p_900 ∨ -b^{45, 21}_0 c in DIMACS: 16535 16536 -16537 900 -16538 0 16535 16536 -16537 900 -16539 0 16535 16536 -16537 900 -16540 0 c 0-1 --> -1 c (-b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ -b^{45, 20}_0 ∧ -p_900) -> ( b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ b^{45, 21}_0) c in CNF: c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ p_900 ∨ b^{45, 21}_2 c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ p_900 ∨ -b^{45, 21}_1 c b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ p_900 ∨ b^{45, 21}_0 c in DIMACS: 16535 16536 16537 900 16538 0 16535 16536 16537 900 -16539 0 16535 16536 16537 900 16540 0 c -1-1 --> -2 c ( b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ b^{45, 20}_0 ∧ -p_900) -> ( b^{45, 21}_2 ∧ b^{45, 21}_1 ∧ -b^{45, 21}_0) c in CNF: c -b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ p_900 ∨ b^{45, 21}_2 c -b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ p_900 ∨ b^{45, 21}_1 c -b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ p_900 ∨ -b^{45, 21}_0 c in DIMACS: -16535 16536 -16537 900 16538 0 -16535 16536 -16537 900 16539 0 -16535 16536 -16537 900 -16540 0 c -2-1 --> break c ( b^{45, 20}_2 ∧ b^{45, 20}_1 ∧ -b^{45, 20}_0 ∧ -p_900) -> break c in CNF: c -b^{45, 20}_2 ∨ -b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ p_900 ∨ break c in DIMACS: -16535 -16536 16537 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 20}_2 ∧ -b^{45, 20}_1 ∧ -b^{45, 20}_0 ∧ true) c in CNF: c -b^{45, 20}_2 ∨ b^{45, 20}_1 ∨ b^{45, 20}_0 ∨ false c in DIMACS: -16535 16536 16537 0 c 3 does not represent an automaton state. c -(-b^{45, 20}_2 ∧ b^{45, 20}_1 ∧ b^{45, 20}_0 ∧ true) c in CNF: c b^{45, 20}_2 ∨ -b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ false c in DIMACS: 16535 -16536 -16537 0 c -3 does not represent an automaton state. c -( b^{45, 20}_2 ∧ b^{45, 20}_1 ∧ b^{45, 20}_0 ∧ true) c in CNF: c -b^{45, 20}_2 ∨ -b^{45, 20}_1 ∨ -b^{45, 20}_0 ∨ false c in DIMACS: -16535 -16536 -16537 0 c i = 21 c -2+1 --> -1 c ( b^{45, 21}_2 ∧ b^{45, 21}_1 ∧ -b^{45, 21}_0 ∧ p_945) -> ( b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ b^{45, 22}_0) c in CNF: c -b^{45, 21}_2 ∨ -b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ -p_945 ∨ b^{45, 22}_2 c -b^{45, 21}_2 ∨ -b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ -p_945 ∨ -b^{45, 22}_1 c -b^{45, 21}_2 ∨ -b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ -p_945 ∨ b^{45, 22}_0 c in DIMACS: -16538 -16539 16540 -945 16541 0 -16538 -16539 16540 -945 -16542 0 -16538 -16539 16540 -945 16543 0 c -1+1 --> 0 c ( b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ b^{45, 21}_0 ∧ p_945) -> (-b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ -b^{45, 22}_0) c in CNF: c -b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ -p_945 ∨ -b^{45, 22}_2 c -b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ -p_945 ∨ -b^{45, 22}_1 c -b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ -p_945 ∨ -b^{45, 22}_0 c in DIMACS: -16538 16539 -16540 -945 -16541 0 -16538 16539 -16540 -945 -16542 0 -16538 16539 -16540 -945 -16543 0 c 0+1 --> 1 c (-b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ -b^{45, 21}_0 ∧ p_945) -> (-b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ b^{45, 22}_0) c in CNF: c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ -p_945 ∨ -b^{45, 22}_2 c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ -p_945 ∨ -b^{45, 22}_1 c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ -p_945 ∨ b^{45, 22}_0 c in DIMACS: 16538 16539 16540 -945 -16541 0 16538 16539 16540 -945 -16542 0 16538 16539 16540 -945 16543 0 c 1+1 --> 2 c (-b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ b^{45, 21}_0 ∧ p_945) -> (-b^{45, 22}_2 ∧ b^{45, 22}_1 ∧ -b^{45, 22}_0) c in CNF: c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ -p_945 ∨ -b^{45, 22}_2 c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ -p_945 ∨ b^{45, 22}_1 c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ -p_945 ∨ -b^{45, 22}_0 c in DIMACS: 16538 16539 -16540 -945 -16541 0 16538 16539 -16540 -945 16542 0 16538 16539 -16540 -945 -16543 0 c 2+1 --> break c (-b^{45, 21}_2 ∧ b^{45, 21}_1 ∧ -b^{45, 21}_0 ∧ p_945) -> break c in CNF: c b^{45, 21}_2 ∨ -b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ -p_945 ∨ break c in DIMACS: 16538 -16539 16540 -945 1162 0 c 2-1 --> 1 c (-b^{45, 21}_2 ∧ b^{45, 21}_1 ∧ -b^{45, 21}_0 ∧ -p_945) -> (-b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ b^{45, 22}_0) c in CNF: c b^{45, 21}_2 ∨ -b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ p_945 ∨ -b^{45, 22}_2 c b^{45, 21}_2 ∨ -b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ p_945 ∨ -b^{45, 22}_1 c b^{45, 21}_2 ∨ -b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ p_945 ∨ b^{45, 22}_0 c in DIMACS: 16538 -16539 16540 945 -16541 0 16538 -16539 16540 945 -16542 0 16538 -16539 16540 945 16543 0 c 1-1 --> 0 c (-b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ b^{45, 21}_0 ∧ -p_945) -> (-b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ -b^{45, 22}_0) c in CNF: c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ p_945 ∨ -b^{45, 22}_2 c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ p_945 ∨ -b^{45, 22}_1 c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ p_945 ∨ -b^{45, 22}_0 c in DIMACS: 16538 16539 -16540 945 -16541 0 16538 16539 -16540 945 -16542 0 16538 16539 -16540 945 -16543 0 c 0-1 --> -1 c (-b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ -b^{45, 21}_0 ∧ -p_945) -> ( b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ b^{45, 22}_0) c in CNF: c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ p_945 ∨ b^{45, 22}_2 c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ p_945 ∨ -b^{45, 22}_1 c b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ p_945 ∨ b^{45, 22}_0 c in DIMACS: 16538 16539 16540 945 16541 0 16538 16539 16540 945 -16542 0 16538 16539 16540 945 16543 0 c -1-1 --> -2 c ( b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ b^{45, 21}_0 ∧ -p_945) -> ( b^{45, 22}_2 ∧ b^{45, 22}_1 ∧ -b^{45, 22}_0) c in CNF: c -b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ p_945 ∨ b^{45, 22}_2 c -b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ p_945 ∨ b^{45, 22}_1 c -b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ p_945 ∨ -b^{45, 22}_0 c in DIMACS: -16538 16539 -16540 945 16541 0 -16538 16539 -16540 945 16542 0 -16538 16539 -16540 945 -16543 0 c -2-1 --> break c ( b^{45, 21}_2 ∧ b^{45, 21}_1 ∧ -b^{45, 21}_0 ∧ -p_945) -> break c in CNF: c -b^{45, 21}_2 ∨ -b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ p_945 ∨ break c in DIMACS: -16538 -16539 16540 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 21}_2 ∧ -b^{45, 21}_1 ∧ -b^{45, 21}_0 ∧ true) c in CNF: c -b^{45, 21}_2 ∨ b^{45, 21}_1 ∨ b^{45, 21}_0 ∨ false c in DIMACS: -16538 16539 16540 0 c 3 does not represent an automaton state. c -(-b^{45, 21}_2 ∧ b^{45, 21}_1 ∧ b^{45, 21}_0 ∧ true) c in CNF: c b^{45, 21}_2 ∨ -b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ false c in DIMACS: 16538 -16539 -16540 0 c -3 does not represent an automaton state. c -( b^{45, 21}_2 ∧ b^{45, 21}_1 ∧ b^{45, 21}_0 ∧ true) c in CNF: c -b^{45, 21}_2 ∨ -b^{45, 21}_1 ∨ -b^{45, 21}_0 ∨ false c in DIMACS: -16538 -16539 -16540 0 c i = 22 c -2+1 --> -1 c ( b^{45, 22}_2 ∧ b^{45, 22}_1 ∧ -b^{45, 22}_0 ∧ p_990) -> ( b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ b^{45, 23}_0) c in CNF: c -b^{45, 22}_2 ∨ -b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ -p_990 ∨ b^{45, 23}_2 c -b^{45, 22}_2 ∨ -b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ -p_990 ∨ -b^{45, 23}_1 c -b^{45, 22}_2 ∨ -b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ -p_990 ∨ b^{45, 23}_0 c in DIMACS: -16541 -16542 16543 -990 16544 0 -16541 -16542 16543 -990 -16545 0 -16541 -16542 16543 -990 16546 0 c -1+1 --> 0 c ( b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ b^{45, 22}_0 ∧ p_990) -> (-b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ -b^{45, 23}_0) c in CNF: c -b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ -p_990 ∨ -b^{45, 23}_2 c -b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ -p_990 ∨ -b^{45, 23}_1 c -b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ -p_990 ∨ -b^{45, 23}_0 c in DIMACS: -16541 16542 -16543 -990 -16544 0 -16541 16542 -16543 -990 -16545 0 -16541 16542 -16543 -990 -16546 0 c 0+1 --> 1 c (-b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ -b^{45, 22}_0 ∧ p_990) -> (-b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ b^{45, 23}_0) c in CNF: c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ -p_990 ∨ -b^{45, 23}_2 c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ -p_990 ∨ -b^{45, 23}_1 c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ -p_990 ∨ b^{45, 23}_0 c in DIMACS: 16541 16542 16543 -990 -16544 0 16541 16542 16543 -990 -16545 0 16541 16542 16543 -990 16546 0 c 1+1 --> 2 c (-b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ b^{45, 22}_0 ∧ p_990) -> (-b^{45, 23}_2 ∧ b^{45, 23}_1 ∧ -b^{45, 23}_0) c in CNF: c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ -p_990 ∨ -b^{45, 23}_2 c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ -p_990 ∨ b^{45, 23}_1 c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ -p_990 ∨ -b^{45, 23}_0 c in DIMACS: 16541 16542 -16543 -990 -16544 0 16541 16542 -16543 -990 16545 0 16541 16542 -16543 -990 -16546 0 c 2+1 --> break c (-b^{45, 22}_2 ∧ b^{45, 22}_1 ∧ -b^{45, 22}_0 ∧ p_990) -> break c in CNF: c b^{45, 22}_2 ∨ -b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ -p_990 ∨ break c in DIMACS: 16541 -16542 16543 -990 1162 0 c 2-1 --> 1 c (-b^{45, 22}_2 ∧ b^{45, 22}_1 ∧ -b^{45, 22}_0 ∧ -p_990) -> (-b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ b^{45, 23}_0) c in CNF: c b^{45, 22}_2 ∨ -b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ p_990 ∨ -b^{45, 23}_2 c b^{45, 22}_2 ∨ -b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ p_990 ∨ -b^{45, 23}_1 c b^{45, 22}_2 ∨ -b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ p_990 ∨ b^{45, 23}_0 c in DIMACS: 16541 -16542 16543 990 -16544 0 16541 -16542 16543 990 -16545 0 16541 -16542 16543 990 16546 0 c 1-1 --> 0 c (-b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ b^{45, 22}_0 ∧ -p_990) -> (-b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ -b^{45, 23}_0) c in CNF: c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ p_990 ∨ -b^{45, 23}_2 c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ p_990 ∨ -b^{45, 23}_1 c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ p_990 ∨ -b^{45, 23}_0 c in DIMACS: 16541 16542 -16543 990 -16544 0 16541 16542 -16543 990 -16545 0 16541 16542 -16543 990 -16546 0 c 0-1 --> -1 c (-b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ -b^{45, 22}_0 ∧ -p_990) -> ( b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ b^{45, 23}_0) c in CNF: c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ p_990 ∨ b^{45, 23}_2 c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ p_990 ∨ -b^{45, 23}_1 c b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ p_990 ∨ b^{45, 23}_0 c in DIMACS: 16541 16542 16543 990 16544 0 16541 16542 16543 990 -16545 0 16541 16542 16543 990 16546 0 c -1-1 --> -2 c ( b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ b^{45, 22}_0 ∧ -p_990) -> ( b^{45, 23}_2 ∧ b^{45, 23}_1 ∧ -b^{45, 23}_0) c in CNF: c -b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ p_990 ∨ b^{45, 23}_2 c -b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ p_990 ∨ b^{45, 23}_1 c -b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ p_990 ∨ -b^{45, 23}_0 c in DIMACS: -16541 16542 -16543 990 16544 0 -16541 16542 -16543 990 16545 0 -16541 16542 -16543 990 -16546 0 c -2-1 --> break c ( b^{45, 22}_2 ∧ b^{45, 22}_1 ∧ -b^{45, 22}_0 ∧ -p_990) -> break c in CNF: c -b^{45, 22}_2 ∨ -b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ p_990 ∨ break c in DIMACS: -16541 -16542 16543 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 22}_2 ∧ -b^{45, 22}_1 ∧ -b^{45, 22}_0 ∧ true) c in CNF: c -b^{45, 22}_2 ∨ b^{45, 22}_1 ∨ b^{45, 22}_0 ∨ false c in DIMACS: -16541 16542 16543 0 c 3 does not represent an automaton state. c -(-b^{45, 22}_2 ∧ b^{45, 22}_1 ∧ b^{45, 22}_0 ∧ true) c in CNF: c b^{45, 22}_2 ∨ -b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ false c in DIMACS: 16541 -16542 -16543 0 c -3 does not represent an automaton state. c -( b^{45, 22}_2 ∧ b^{45, 22}_1 ∧ b^{45, 22}_0 ∧ true) c in CNF: c -b^{45, 22}_2 ∨ -b^{45, 22}_1 ∨ -b^{45, 22}_0 ∨ false c in DIMACS: -16541 -16542 -16543 0 c i = 23 c -2+1 --> -1 c ( b^{45, 23}_2 ∧ b^{45, 23}_1 ∧ -b^{45, 23}_0 ∧ p_1035) -> ( b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ b^{45, 24}_0) c in CNF: c -b^{45, 23}_2 ∨ -b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ -p_1035 ∨ b^{45, 24}_2 c -b^{45, 23}_2 ∨ -b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ -p_1035 ∨ -b^{45, 24}_1 c -b^{45, 23}_2 ∨ -b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ -p_1035 ∨ b^{45, 24}_0 c in DIMACS: -16544 -16545 16546 -1035 16547 0 -16544 -16545 16546 -1035 -16548 0 -16544 -16545 16546 -1035 16549 0 c -1+1 --> 0 c ( b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ b^{45, 23}_0 ∧ p_1035) -> (-b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ -b^{45, 24}_0) c in CNF: c -b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ -p_1035 ∨ -b^{45, 24}_2 c -b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ -p_1035 ∨ -b^{45, 24}_1 c -b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ -p_1035 ∨ -b^{45, 24}_0 c in DIMACS: -16544 16545 -16546 -1035 -16547 0 -16544 16545 -16546 -1035 -16548 0 -16544 16545 -16546 -1035 -16549 0 c 0+1 --> 1 c (-b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ -b^{45, 23}_0 ∧ p_1035) -> (-b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ b^{45, 24}_0) c in CNF: c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ -p_1035 ∨ -b^{45, 24}_2 c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ -p_1035 ∨ -b^{45, 24}_1 c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ -p_1035 ∨ b^{45, 24}_0 c in DIMACS: 16544 16545 16546 -1035 -16547 0 16544 16545 16546 -1035 -16548 0 16544 16545 16546 -1035 16549 0 c 1+1 --> 2 c (-b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ b^{45, 23}_0 ∧ p_1035) -> (-b^{45, 24}_2 ∧ b^{45, 24}_1 ∧ -b^{45, 24}_0) c in CNF: c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ -p_1035 ∨ -b^{45, 24}_2 c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ -p_1035 ∨ b^{45, 24}_1 c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ -p_1035 ∨ -b^{45, 24}_0 c in DIMACS: 16544 16545 -16546 -1035 -16547 0 16544 16545 -16546 -1035 16548 0 16544 16545 -16546 -1035 -16549 0 c 2+1 --> break c (-b^{45, 23}_2 ∧ b^{45, 23}_1 ∧ -b^{45, 23}_0 ∧ p_1035) -> break c in CNF: c b^{45, 23}_2 ∨ -b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ -p_1035 ∨ break c in DIMACS: 16544 -16545 16546 -1035 1162 0 c 2-1 --> 1 c (-b^{45, 23}_2 ∧ b^{45, 23}_1 ∧ -b^{45, 23}_0 ∧ -p_1035) -> (-b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ b^{45, 24}_0) c in CNF: c b^{45, 23}_2 ∨ -b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ p_1035 ∨ -b^{45, 24}_2 c b^{45, 23}_2 ∨ -b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ p_1035 ∨ -b^{45, 24}_1 c b^{45, 23}_2 ∨ -b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ p_1035 ∨ b^{45, 24}_0 c in DIMACS: 16544 -16545 16546 1035 -16547 0 16544 -16545 16546 1035 -16548 0 16544 -16545 16546 1035 16549 0 c 1-1 --> 0 c (-b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ b^{45, 23}_0 ∧ -p_1035) -> (-b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ -b^{45, 24}_0) c in CNF: c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ p_1035 ∨ -b^{45, 24}_2 c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ p_1035 ∨ -b^{45, 24}_1 c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ p_1035 ∨ -b^{45, 24}_0 c in DIMACS: 16544 16545 -16546 1035 -16547 0 16544 16545 -16546 1035 -16548 0 16544 16545 -16546 1035 -16549 0 c 0-1 --> -1 c (-b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ -b^{45, 23}_0 ∧ -p_1035) -> ( b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ b^{45, 24}_0) c in CNF: c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ p_1035 ∨ b^{45, 24}_2 c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ p_1035 ∨ -b^{45, 24}_1 c b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ p_1035 ∨ b^{45, 24}_0 c in DIMACS: 16544 16545 16546 1035 16547 0 16544 16545 16546 1035 -16548 0 16544 16545 16546 1035 16549 0 c -1-1 --> -2 c ( b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ b^{45, 23}_0 ∧ -p_1035) -> ( b^{45, 24}_2 ∧ b^{45, 24}_1 ∧ -b^{45, 24}_0) c in CNF: c -b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ p_1035 ∨ b^{45, 24}_2 c -b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ p_1035 ∨ b^{45, 24}_1 c -b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ p_1035 ∨ -b^{45, 24}_0 c in DIMACS: -16544 16545 -16546 1035 16547 0 -16544 16545 -16546 1035 16548 0 -16544 16545 -16546 1035 -16549 0 c -2-1 --> break c ( b^{45, 23}_2 ∧ b^{45, 23}_1 ∧ -b^{45, 23}_0 ∧ -p_1035) -> break c in CNF: c -b^{45, 23}_2 ∨ -b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ p_1035 ∨ break c in DIMACS: -16544 -16545 16546 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 23}_2 ∧ -b^{45, 23}_1 ∧ -b^{45, 23}_0 ∧ true) c in CNF: c -b^{45, 23}_2 ∨ b^{45, 23}_1 ∨ b^{45, 23}_0 ∨ false c in DIMACS: -16544 16545 16546 0 c 3 does not represent an automaton state. c -(-b^{45, 23}_2 ∧ b^{45, 23}_1 ∧ b^{45, 23}_0 ∧ true) c in CNF: c b^{45, 23}_2 ∨ -b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ false c in DIMACS: 16544 -16545 -16546 0 c -3 does not represent an automaton state. c -( b^{45, 23}_2 ∧ b^{45, 23}_1 ∧ b^{45, 23}_0 ∧ true) c in CNF: c -b^{45, 23}_2 ∨ -b^{45, 23}_1 ∨ -b^{45, 23}_0 ∨ false c in DIMACS: -16544 -16545 -16546 0 c i = 24 c -2+1 --> -1 c ( b^{45, 24}_2 ∧ b^{45, 24}_1 ∧ -b^{45, 24}_0 ∧ p_1080) -> ( b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ b^{45, 25}_0) c in CNF: c -b^{45, 24}_2 ∨ -b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ -p_1080 ∨ b^{45, 25}_2 c -b^{45, 24}_2 ∨ -b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ -p_1080 ∨ -b^{45, 25}_1 c -b^{45, 24}_2 ∨ -b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ -p_1080 ∨ b^{45, 25}_0 c in DIMACS: -16547 -16548 16549 -1080 16550 0 -16547 -16548 16549 -1080 -16551 0 -16547 -16548 16549 -1080 16552 0 c -1+1 --> 0 c ( b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ b^{45, 24}_0 ∧ p_1080) -> (-b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ -b^{45, 25}_0) c in CNF: c -b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ -p_1080 ∨ -b^{45, 25}_2 c -b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ -p_1080 ∨ -b^{45, 25}_1 c -b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ -p_1080 ∨ -b^{45, 25}_0 c in DIMACS: -16547 16548 -16549 -1080 -16550 0 -16547 16548 -16549 -1080 -16551 0 -16547 16548 -16549 -1080 -16552 0 c 0+1 --> 1 c (-b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ -b^{45, 24}_0 ∧ p_1080) -> (-b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ b^{45, 25}_0) c in CNF: c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ -p_1080 ∨ -b^{45, 25}_2 c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ -p_1080 ∨ -b^{45, 25}_1 c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ -p_1080 ∨ b^{45, 25}_0 c in DIMACS: 16547 16548 16549 -1080 -16550 0 16547 16548 16549 -1080 -16551 0 16547 16548 16549 -1080 16552 0 c 1+1 --> 2 c (-b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ b^{45, 24}_0 ∧ p_1080) -> (-b^{45, 25}_2 ∧ b^{45, 25}_1 ∧ -b^{45, 25}_0) c in CNF: c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ -p_1080 ∨ -b^{45, 25}_2 c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ -p_1080 ∨ b^{45, 25}_1 c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ -p_1080 ∨ -b^{45, 25}_0 c in DIMACS: 16547 16548 -16549 -1080 -16550 0 16547 16548 -16549 -1080 16551 0 16547 16548 -16549 -1080 -16552 0 c 2+1 --> break c (-b^{45, 24}_2 ∧ b^{45, 24}_1 ∧ -b^{45, 24}_0 ∧ p_1080) -> break c in CNF: c b^{45, 24}_2 ∨ -b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ -p_1080 ∨ break c in DIMACS: 16547 -16548 16549 -1080 1162 0 c 2-1 --> 1 c (-b^{45, 24}_2 ∧ b^{45, 24}_1 ∧ -b^{45, 24}_0 ∧ -p_1080) -> (-b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ b^{45, 25}_0) c in CNF: c b^{45, 24}_2 ∨ -b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ p_1080 ∨ -b^{45, 25}_2 c b^{45, 24}_2 ∨ -b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ p_1080 ∨ -b^{45, 25}_1 c b^{45, 24}_2 ∨ -b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ p_1080 ∨ b^{45, 25}_0 c in DIMACS: 16547 -16548 16549 1080 -16550 0 16547 -16548 16549 1080 -16551 0 16547 -16548 16549 1080 16552 0 c 1-1 --> 0 c (-b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ b^{45, 24}_0 ∧ -p_1080) -> (-b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ -b^{45, 25}_0) c in CNF: c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ p_1080 ∨ -b^{45, 25}_2 c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ p_1080 ∨ -b^{45, 25}_1 c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ p_1080 ∨ -b^{45, 25}_0 c in DIMACS: 16547 16548 -16549 1080 -16550 0 16547 16548 -16549 1080 -16551 0 16547 16548 -16549 1080 -16552 0 c 0-1 --> -1 c (-b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ -b^{45, 24}_0 ∧ -p_1080) -> ( b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ b^{45, 25}_0) c in CNF: c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ p_1080 ∨ b^{45, 25}_2 c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ p_1080 ∨ -b^{45, 25}_1 c b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ p_1080 ∨ b^{45, 25}_0 c in DIMACS: 16547 16548 16549 1080 16550 0 16547 16548 16549 1080 -16551 0 16547 16548 16549 1080 16552 0 c -1-1 --> -2 c ( b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ b^{45, 24}_0 ∧ -p_1080) -> ( b^{45, 25}_2 ∧ b^{45, 25}_1 ∧ -b^{45, 25}_0) c in CNF: c -b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ p_1080 ∨ b^{45, 25}_2 c -b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ p_1080 ∨ b^{45, 25}_1 c -b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ p_1080 ∨ -b^{45, 25}_0 c in DIMACS: -16547 16548 -16549 1080 16550 0 -16547 16548 -16549 1080 16551 0 -16547 16548 -16549 1080 -16552 0 c -2-1 --> break c ( b^{45, 24}_2 ∧ b^{45, 24}_1 ∧ -b^{45, 24}_0 ∧ -p_1080) -> break c in CNF: c -b^{45, 24}_2 ∨ -b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ p_1080 ∨ break c in DIMACS: -16547 -16548 16549 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 24}_2 ∧ -b^{45, 24}_1 ∧ -b^{45, 24}_0 ∧ true) c in CNF: c -b^{45, 24}_2 ∨ b^{45, 24}_1 ∨ b^{45, 24}_0 ∨ false c in DIMACS: -16547 16548 16549 0 c 3 does not represent an automaton state. c -(-b^{45, 24}_2 ∧ b^{45, 24}_1 ∧ b^{45, 24}_0 ∧ true) c in CNF: c b^{45, 24}_2 ∨ -b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ false c in DIMACS: 16547 -16548 -16549 0 c -3 does not represent an automaton state. c -( b^{45, 24}_2 ∧ b^{45, 24}_1 ∧ b^{45, 24}_0 ∧ true) c in CNF: c -b^{45, 24}_2 ∨ -b^{45, 24}_1 ∨ -b^{45, 24}_0 ∨ false c in DIMACS: -16547 -16548 -16549 0 c i = 25 c -2+1 --> -1 c ( b^{45, 25}_2 ∧ b^{45, 25}_1 ∧ -b^{45, 25}_0 ∧ p_1125) -> ( b^{45, 26}_2 ∧ -b^{45, 26}_1 ∧ b^{45, 26}_0) c in CNF: c -b^{45, 25}_2 ∨ -b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ -p_1125 ∨ b^{45, 26}_2 c -b^{45, 25}_2 ∨ -b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ -p_1125 ∨ -b^{45, 26}_1 c -b^{45, 25}_2 ∨ -b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ -p_1125 ∨ b^{45, 26}_0 c in DIMACS: -16550 -16551 16552 -1125 16553 0 -16550 -16551 16552 -1125 -16554 0 -16550 -16551 16552 -1125 16555 0 c -1+1 --> 0 c ( b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ b^{45, 25}_0 ∧ p_1125) -> (-b^{45, 26}_2 ∧ -b^{45, 26}_1 ∧ -b^{45, 26}_0) c in CNF: c -b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ -p_1125 ∨ -b^{45, 26}_2 c -b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ -p_1125 ∨ -b^{45, 26}_1 c -b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ -p_1125 ∨ -b^{45, 26}_0 c in DIMACS: -16550 16551 -16552 -1125 -16553 0 -16550 16551 -16552 -1125 -16554 0 -16550 16551 -16552 -1125 -16555 0 c 0+1 --> 1 c (-b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ -b^{45, 25}_0 ∧ p_1125) -> (-b^{45, 26}_2 ∧ -b^{45, 26}_1 ∧ b^{45, 26}_0) c in CNF: c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ -p_1125 ∨ -b^{45, 26}_2 c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ -p_1125 ∨ -b^{45, 26}_1 c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ -p_1125 ∨ b^{45, 26}_0 c in DIMACS: 16550 16551 16552 -1125 -16553 0 16550 16551 16552 -1125 -16554 0 16550 16551 16552 -1125 16555 0 c 1+1 --> 2 c (-b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ b^{45, 25}_0 ∧ p_1125) -> (-b^{45, 26}_2 ∧ b^{45, 26}_1 ∧ -b^{45, 26}_0) c in CNF: c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ -p_1125 ∨ -b^{45, 26}_2 c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ -p_1125 ∨ b^{45, 26}_1 c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ -p_1125 ∨ -b^{45, 26}_0 c in DIMACS: 16550 16551 -16552 -1125 -16553 0 16550 16551 -16552 -1125 16554 0 16550 16551 -16552 -1125 -16555 0 c 2+1 --> break c (-b^{45, 25}_2 ∧ b^{45, 25}_1 ∧ -b^{45, 25}_0 ∧ p_1125) -> break c in CNF: c b^{45, 25}_2 ∨ -b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ -p_1125 ∨ break c in DIMACS: 16550 -16551 16552 -1125 1162 0 c 2-1 --> 1 c (-b^{45, 25}_2 ∧ b^{45, 25}_1 ∧ -b^{45, 25}_0 ∧ -p_1125) -> (-b^{45, 26}_2 ∧ -b^{45, 26}_1 ∧ b^{45, 26}_0) c in CNF: c b^{45, 25}_2 ∨ -b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ p_1125 ∨ -b^{45, 26}_2 c b^{45, 25}_2 ∨ -b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ p_1125 ∨ -b^{45, 26}_1 c b^{45, 25}_2 ∨ -b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ p_1125 ∨ b^{45, 26}_0 c in DIMACS: 16550 -16551 16552 1125 -16553 0 16550 -16551 16552 1125 -16554 0 16550 -16551 16552 1125 16555 0 c 1-1 --> 0 c (-b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ b^{45, 25}_0 ∧ -p_1125) -> (-b^{45, 26}_2 ∧ -b^{45, 26}_1 ∧ -b^{45, 26}_0) c in CNF: c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ p_1125 ∨ -b^{45, 26}_2 c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ p_1125 ∨ -b^{45, 26}_1 c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ p_1125 ∨ -b^{45, 26}_0 c in DIMACS: 16550 16551 -16552 1125 -16553 0 16550 16551 -16552 1125 -16554 0 16550 16551 -16552 1125 -16555 0 c 0-1 --> -1 c (-b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ -b^{45, 25}_0 ∧ -p_1125) -> ( b^{45, 26}_2 ∧ -b^{45, 26}_1 ∧ b^{45, 26}_0) c in CNF: c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ p_1125 ∨ b^{45, 26}_2 c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ p_1125 ∨ -b^{45, 26}_1 c b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ p_1125 ∨ b^{45, 26}_0 c in DIMACS: 16550 16551 16552 1125 16553 0 16550 16551 16552 1125 -16554 0 16550 16551 16552 1125 16555 0 c -1-1 --> -2 c ( b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ b^{45, 25}_0 ∧ -p_1125) -> ( b^{45, 26}_2 ∧ b^{45, 26}_1 ∧ -b^{45, 26}_0) c in CNF: c -b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ p_1125 ∨ b^{45, 26}_2 c -b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ p_1125 ∨ b^{45, 26}_1 c -b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ p_1125 ∨ -b^{45, 26}_0 c in DIMACS: -16550 16551 -16552 1125 16553 0 -16550 16551 -16552 1125 16554 0 -16550 16551 -16552 1125 -16555 0 c -2-1 --> break c ( b^{45, 25}_2 ∧ b^{45, 25}_1 ∧ -b^{45, 25}_0 ∧ -p_1125) -> break c in CNF: c -b^{45, 25}_2 ∨ -b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ p_1125 ∨ break c in DIMACS: -16550 -16551 16552 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{45, 25}_2 ∧ -b^{45, 25}_1 ∧ -b^{45, 25}_0 ∧ true) c in CNF: c -b^{45, 25}_2 ∨ b^{45, 25}_1 ∨ b^{45, 25}_0 ∨ false c in DIMACS: -16550 16551 16552 0 c 3 does not represent an automaton state. c -(-b^{45, 25}_2 ∧ b^{45, 25}_1 ∧ b^{45, 25}_0 ∧ true) c in CNF: c b^{45, 25}_2 ∨ -b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ false c in DIMACS: 16550 -16551 -16552 0 c -3 does not represent an automaton state. c -( b^{45, 25}_2 ∧ b^{45, 25}_1 ∧ b^{45, 25}_0 ∧ true) c in CNF: c -b^{45, 25}_2 ∨ -b^{45, 25}_1 ∨ -b^{45, 25}_0 ∨ false c in DIMACS: -16550 -16551 -16552 0 c INIT for k = 46 c -b^{46, 1}_2 c -b^{46, 1}_1 c -b^{46, 1}_0 c in DIMACS: -16556 0 -16557 0 -16558 0 c Transitions for k = 46 c i = 1 c -2+1 --> -1 c ( b^{46, 1}_2 ∧ b^{46, 1}_1 ∧ -b^{46, 1}_0 ∧ p_46) -> ( b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ b^{46, 2}_0) c in CNF: c -b^{46, 1}_2 ∨ -b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ -p_46 ∨ b^{46, 2}_2 c -b^{46, 1}_2 ∨ -b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ -p_46 ∨ -b^{46, 2}_1 c -b^{46, 1}_2 ∨ -b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ -p_46 ∨ b^{46, 2}_0 c in DIMACS: -16556 -16557 16558 -46 16559 0 -16556 -16557 16558 -46 -16560 0 -16556 -16557 16558 -46 16561 0 c -1+1 --> 0 c ( b^{46, 1}_2 ∧ -b^{46, 1}_1 ∧ b^{46, 1}_0 ∧ p_46) -> (-b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ -b^{46, 2}_0) c in CNF: c -b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ -p_46 ∨ -b^{46, 2}_2 c -b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ -p_46 ∨ -b^{46, 2}_1 c -b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ -p_46 ∨ -b^{46, 2}_0 c in DIMACS: -16556 16557 -16558 -46 -16559 0 -16556 16557 -16558 -46 -16560 0 -16556 16557 -16558 -46 -16561 0 c 0+1 --> 1 c (-b^{46, 1}_2 ∧ -b^{46, 1}_1 ∧ -b^{46, 1}_0 ∧ p_46) -> (-b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ b^{46, 2}_0) c in CNF: c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ -p_46 ∨ -b^{46, 2}_2 c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ -p_46 ∨ -b^{46, 2}_1 c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ -p_46 ∨ b^{46, 2}_0 c in DIMACS: 16556 16557 16558 -46 -16559 0 16556 16557 16558 -46 -16560 0 16556 16557 16558 -46 16561 0 c 1+1 --> 2 c (-b^{46, 1}_2 ∧ -b^{46, 1}_1 ∧ b^{46, 1}_0 ∧ p_46) -> (-b^{46, 2}_2 ∧ b^{46, 2}_1 ∧ -b^{46, 2}_0) c in CNF: c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ -p_46 ∨ -b^{46, 2}_2 c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ -p_46 ∨ b^{46, 2}_1 c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ -p_46 ∨ -b^{46, 2}_0 c in DIMACS: 16556 16557 -16558 -46 -16559 0 16556 16557 -16558 -46 16560 0 16556 16557 -16558 -46 -16561 0 c 2+1 --> break c (-b^{46, 1}_2 ∧ b^{46, 1}_1 ∧ -b^{46, 1}_0 ∧ p_46) -> break c in CNF: c b^{46, 1}_2 ∨ -b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ -p_46 ∨ break c in DIMACS: 16556 -16557 16558 -46 1162 0 c 2-1 --> 1 c (-b^{46, 1}_2 ∧ b^{46, 1}_1 ∧ -b^{46, 1}_0 ∧ -p_46) -> (-b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ b^{46, 2}_0) c in CNF: c b^{46, 1}_2 ∨ -b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ p_46 ∨ -b^{46, 2}_2 c b^{46, 1}_2 ∨ -b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ p_46 ∨ -b^{46, 2}_1 c b^{46, 1}_2 ∨ -b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ p_46 ∨ b^{46, 2}_0 c in DIMACS: 16556 -16557 16558 46 -16559 0 16556 -16557 16558 46 -16560 0 16556 -16557 16558 46 16561 0 c 1-1 --> 0 c (-b^{46, 1}_2 ∧ -b^{46, 1}_1 ∧ b^{46, 1}_0 ∧ -p_46) -> (-b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ -b^{46, 2}_0) c in CNF: c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ p_46 ∨ -b^{46, 2}_2 c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ p_46 ∨ -b^{46, 2}_1 c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ p_46 ∨ -b^{46, 2}_0 c in DIMACS: 16556 16557 -16558 46 -16559 0 16556 16557 -16558 46 -16560 0 16556 16557 -16558 46 -16561 0 c 0-1 --> -1 c (-b^{46, 1}_2 ∧ -b^{46, 1}_1 ∧ -b^{46, 1}_0 ∧ -p_46) -> ( b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ b^{46, 2}_0) c in CNF: c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ p_46 ∨ b^{46, 2}_2 c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ p_46 ∨ -b^{46, 2}_1 c b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ p_46 ∨ b^{46, 2}_0 c in DIMACS: 16556 16557 16558 46 16559 0 16556 16557 16558 46 -16560 0 16556 16557 16558 46 16561 0 c -1-1 --> -2 c ( b^{46, 1}_2 ∧ -b^{46, 1}_1 ∧ b^{46, 1}_0 ∧ -p_46) -> ( b^{46, 2}_2 ∧ b^{46, 2}_1 ∧ -b^{46, 2}_0) c in CNF: c -b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ p_46 ∨ b^{46, 2}_2 c -b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ p_46 ∨ b^{46, 2}_1 c -b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ p_46 ∨ -b^{46, 2}_0 c in DIMACS: -16556 16557 -16558 46 16559 0 -16556 16557 -16558 46 16560 0 -16556 16557 -16558 46 -16561 0 c -2-1 --> break c ( b^{46, 1}_2 ∧ b^{46, 1}_1 ∧ -b^{46, 1}_0 ∧ -p_46) -> break c in CNF: c -b^{46, 1}_2 ∨ -b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ p_46 ∨ break c in DIMACS: -16556 -16557 16558 46 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 1}_2 ∧ -b^{46, 1}_1 ∧ -b^{46, 1}_0 ∧ true) c in CNF: c -b^{46, 1}_2 ∨ b^{46, 1}_1 ∨ b^{46, 1}_0 ∨ false c in DIMACS: -16556 16557 16558 0 c 3 does not represent an automaton state. c -(-b^{46, 1}_2 ∧ b^{46, 1}_1 ∧ b^{46, 1}_0 ∧ true) c in CNF: c b^{46, 1}_2 ∨ -b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ false c in DIMACS: 16556 -16557 -16558 0 c -3 does not represent an automaton state. c -( b^{46, 1}_2 ∧ b^{46, 1}_1 ∧ b^{46, 1}_0 ∧ true) c in CNF: c -b^{46, 1}_2 ∨ -b^{46, 1}_1 ∨ -b^{46, 1}_0 ∨ false c in DIMACS: -16556 -16557 -16558 0 c i = 2 c -2+1 --> -1 c ( b^{46, 2}_2 ∧ b^{46, 2}_1 ∧ -b^{46, 2}_0 ∧ p_92) -> ( b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ b^{46, 3}_0) c in CNF: c -b^{46, 2}_2 ∨ -b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ -p_92 ∨ b^{46, 3}_2 c -b^{46, 2}_2 ∨ -b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ -p_92 ∨ -b^{46, 3}_1 c -b^{46, 2}_2 ∨ -b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ -p_92 ∨ b^{46, 3}_0 c in DIMACS: -16559 -16560 16561 -92 16562 0 -16559 -16560 16561 -92 -16563 0 -16559 -16560 16561 -92 16564 0 c -1+1 --> 0 c ( b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ b^{46, 2}_0 ∧ p_92) -> (-b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ -b^{46, 3}_0) c in CNF: c -b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ -p_92 ∨ -b^{46, 3}_2 c -b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ -p_92 ∨ -b^{46, 3}_1 c -b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ -p_92 ∨ -b^{46, 3}_0 c in DIMACS: -16559 16560 -16561 -92 -16562 0 -16559 16560 -16561 -92 -16563 0 -16559 16560 -16561 -92 -16564 0 c 0+1 --> 1 c (-b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ -b^{46, 2}_0 ∧ p_92) -> (-b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ b^{46, 3}_0) c in CNF: c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ -p_92 ∨ -b^{46, 3}_2 c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ -p_92 ∨ -b^{46, 3}_1 c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ -p_92 ∨ b^{46, 3}_0 c in DIMACS: 16559 16560 16561 -92 -16562 0 16559 16560 16561 -92 -16563 0 16559 16560 16561 -92 16564 0 c 1+1 --> 2 c (-b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ b^{46, 2}_0 ∧ p_92) -> (-b^{46, 3}_2 ∧ b^{46, 3}_1 ∧ -b^{46, 3}_0) c in CNF: c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ -p_92 ∨ -b^{46, 3}_2 c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ -p_92 ∨ b^{46, 3}_1 c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ -p_92 ∨ -b^{46, 3}_0 c in DIMACS: 16559 16560 -16561 -92 -16562 0 16559 16560 -16561 -92 16563 0 16559 16560 -16561 -92 -16564 0 c 2+1 --> break c (-b^{46, 2}_2 ∧ b^{46, 2}_1 ∧ -b^{46, 2}_0 ∧ p_92) -> break c in CNF: c b^{46, 2}_2 ∨ -b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ -p_92 ∨ break c in DIMACS: 16559 -16560 16561 -92 1162 0 c 2-1 --> 1 c (-b^{46, 2}_2 ∧ b^{46, 2}_1 ∧ -b^{46, 2}_0 ∧ -p_92) -> (-b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ b^{46, 3}_0) c in CNF: c b^{46, 2}_2 ∨ -b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ p_92 ∨ -b^{46, 3}_2 c b^{46, 2}_2 ∨ -b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ p_92 ∨ -b^{46, 3}_1 c b^{46, 2}_2 ∨ -b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ p_92 ∨ b^{46, 3}_0 c in DIMACS: 16559 -16560 16561 92 -16562 0 16559 -16560 16561 92 -16563 0 16559 -16560 16561 92 16564 0 c 1-1 --> 0 c (-b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ b^{46, 2}_0 ∧ -p_92) -> (-b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ -b^{46, 3}_0) c in CNF: c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ p_92 ∨ -b^{46, 3}_2 c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ p_92 ∨ -b^{46, 3}_1 c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ p_92 ∨ -b^{46, 3}_0 c in DIMACS: 16559 16560 -16561 92 -16562 0 16559 16560 -16561 92 -16563 0 16559 16560 -16561 92 -16564 0 c 0-1 --> -1 c (-b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ -b^{46, 2}_0 ∧ -p_92) -> ( b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ b^{46, 3}_0) c in CNF: c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ p_92 ∨ b^{46, 3}_2 c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ p_92 ∨ -b^{46, 3}_1 c b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ p_92 ∨ b^{46, 3}_0 c in DIMACS: 16559 16560 16561 92 16562 0 16559 16560 16561 92 -16563 0 16559 16560 16561 92 16564 0 c -1-1 --> -2 c ( b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ b^{46, 2}_0 ∧ -p_92) -> ( b^{46, 3}_2 ∧ b^{46, 3}_1 ∧ -b^{46, 3}_0) c in CNF: c -b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ p_92 ∨ b^{46, 3}_2 c -b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ p_92 ∨ b^{46, 3}_1 c -b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ p_92 ∨ -b^{46, 3}_0 c in DIMACS: -16559 16560 -16561 92 16562 0 -16559 16560 -16561 92 16563 0 -16559 16560 -16561 92 -16564 0 c -2-1 --> break c ( b^{46, 2}_2 ∧ b^{46, 2}_1 ∧ -b^{46, 2}_0 ∧ -p_92) -> break c in CNF: c -b^{46, 2}_2 ∨ -b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ p_92 ∨ break c in DIMACS: -16559 -16560 16561 92 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 2}_2 ∧ -b^{46, 2}_1 ∧ -b^{46, 2}_0 ∧ true) c in CNF: c -b^{46, 2}_2 ∨ b^{46, 2}_1 ∨ b^{46, 2}_0 ∨ false c in DIMACS: -16559 16560 16561 0 c 3 does not represent an automaton state. c -(-b^{46, 2}_2 ∧ b^{46, 2}_1 ∧ b^{46, 2}_0 ∧ true) c in CNF: c b^{46, 2}_2 ∨ -b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ false c in DIMACS: 16559 -16560 -16561 0 c -3 does not represent an automaton state. c -( b^{46, 2}_2 ∧ b^{46, 2}_1 ∧ b^{46, 2}_0 ∧ true) c in CNF: c -b^{46, 2}_2 ∨ -b^{46, 2}_1 ∨ -b^{46, 2}_0 ∨ false c in DIMACS: -16559 -16560 -16561 0 c i = 3 c -2+1 --> -1 c ( b^{46, 3}_2 ∧ b^{46, 3}_1 ∧ -b^{46, 3}_0 ∧ p_138) -> ( b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ b^{46, 4}_0) c in CNF: c -b^{46, 3}_2 ∨ -b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ -p_138 ∨ b^{46, 4}_2 c -b^{46, 3}_2 ∨ -b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ -p_138 ∨ -b^{46, 4}_1 c -b^{46, 3}_2 ∨ -b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ -p_138 ∨ b^{46, 4}_0 c in DIMACS: -16562 -16563 16564 -138 16565 0 -16562 -16563 16564 -138 -16566 0 -16562 -16563 16564 -138 16567 0 c -1+1 --> 0 c ( b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ b^{46, 3}_0 ∧ p_138) -> (-b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ -b^{46, 4}_0) c in CNF: c -b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ -p_138 ∨ -b^{46, 4}_2 c -b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ -p_138 ∨ -b^{46, 4}_1 c -b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ -p_138 ∨ -b^{46, 4}_0 c in DIMACS: -16562 16563 -16564 -138 -16565 0 -16562 16563 -16564 -138 -16566 0 -16562 16563 -16564 -138 -16567 0 c 0+1 --> 1 c (-b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ -b^{46, 3}_0 ∧ p_138) -> (-b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ b^{46, 4}_0) c in CNF: c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ -p_138 ∨ -b^{46, 4}_2 c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ -p_138 ∨ -b^{46, 4}_1 c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ -p_138 ∨ b^{46, 4}_0 c in DIMACS: 16562 16563 16564 -138 -16565 0 16562 16563 16564 -138 -16566 0 16562 16563 16564 -138 16567 0 c 1+1 --> 2 c (-b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ b^{46, 3}_0 ∧ p_138) -> (-b^{46, 4}_2 ∧ b^{46, 4}_1 ∧ -b^{46, 4}_0) c in CNF: c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ -p_138 ∨ -b^{46, 4}_2 c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ -p_138 ∨ b^{46, 4}_1 c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ -p_138 ∨ -b^{46, 4}_0 c in DIMACS: 16562 16563 -16564 -138 -16565 0 16562 16563 -16564 -138 16566 0 16562 16563 -16564 -138 -16567 0 c 2+1 --> break c (-b^{46, 3}_2 ∧ b^{46, 3}_1 ∧ -b^{46, 3}_0 ∧ p_138) -> break c in CNF: c b^{46, 3}_2 ∨ -b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ -p_138 ∨ break c in DIMACS: 16562 -16563 16564 -138 1162 0 c 2-1 --> 1 c (-b^{46, 3}_2 ∧ b^{46, 3}_1 ∧ -b^{46, 3}_0 ∧ -p_138) -> (-b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ b^{46, 4}_0) c in CNF: c b^{46, 3}_2 ∨ -b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ p_138 ∨ -b^{46, 4}_2 c b^{46, 3}_2 ∨ -b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ p_138 ∨ -b^{46, 4}_1 c b^{46, 3}_2 ∨ -b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ p_138 ∨ b^{46, 4}_0 c in DIMACS: 16562 -16563 16564 138 -16565 0 16562 -16563 16564 138 -16566 0 16562 -16563 16564 138 16567 0 c 1-1 --> 0 c (-b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ b^{46, 3}_0 ∧ -p_138) -> (-b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ -b^{46, 4}_0) c in CNF: c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ p_138 ∨ -b^{46, 4}_2 c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ p_138 ∨ -b^{46, 4}_1 c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ p_138 ∨ -b^{46, 4}_0 c in DIMACS: 16562 16563 -16564 138 -16565 0 16562 16563 -16564 138 -16566 0 16562 16563 -16564 138 -16567 0 c 0-1 --> -1 c (-b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ -b^{46, 3}_0 ∧ -p_138) -> ( b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ b^{46, 4}_0) c in CNF: c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ p_138 ∨ b^{46, 4}_2 c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ p_138 ∨ -b^{46, 4}_1 c b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ p_138 ∨ b^{46, 4}_0 c in DIMACS: 16562 16563 16564 138 16565 0 16562 16563 16564 138 -16566 0 16562 16563 16564 138 16567 0 c -1-1 --> -2 c ( b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ b^{46, 3}_0 ∧ -p_138) -> ( b^{46, 4}_2 ∧ b^{46, 4}_1 ∧ -b^{46, 4}_0) c in CNF: c -b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ p_138 ∨ b^{46, 4}_2 c -b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ p_138 ∨ b^{46, 4}_1 c -b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ p_138 ∨ -b^{46, 4}_0 c in DIMACS: -16562 16563 -16564 138 16565 0 -16562 16563 -16564 138 16566 0 -16562 16563 -16564 138 -16567 0 c -2-1 --> break c ( b^{46, 3}_2 ∧ b^{46, 3}_1 ∧ -b^{46, 3}_0 ∧ -p_138) -> break c in CNF: c -b^{46, 3}_2 ∨ -b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ p_138 ∨ break c in DIMACS: -16562 -16563 16564 138 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 3}_2 ∧ -b^{46, 3}_1 ∧ -b^{46, 3}_0 ∧ true) c in CNF: c -b^{46, 3}_2 ∨ b^{46, 3}_1 ∨ b^{46, 3}_0 ∨ false c in DIMACS: -16562 16563 16564 0 c 3 does not represent an automaton state. c -(-b^{46, 3}_2 ∧ b^{46, 3}_1 ∧ b^{46, 3}_0 ∧ true) c in CNF: c b^{46, 3}_2 ∨ -b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ false c in DIMACS: 16562 -16563 -16564 0 c -3 does not represent an automaton state. c -( b^{46, 3}_2 ∧ b^{46, 3}_1 ∧ b^{46, 3}_0 ∧ true) c in CNF: c -b^{46, 3}_2 ∨ -b^{46, 3}_1 ∨ -b^{46, 3}_0 ∨ false c in DIMACS: -16562 -16563 -16564 0 c i = 4 c -2+1 --> -1 c ( b^{46, 4}_2 ∧ b^{46, 4}_1 ∧ -b^{46, 4}_0 ∧ p_184) -> ( b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ b^{46, 5}_0) c in CNF: c -b^{46, 4}_2 ∨ -b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ -p_184 ∨ b^{46, 5}_2 c -b^{46, 4}_2 ∨ -b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ -p_184 ∨ -b^{46, 5}_1 c -b^{46, 4}_2 ∨ -b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ -p_184 ∨ b^{46, 5}_0 c in DIMACS: -16565 -16566 16567 -184 16568 0 -16565 -16566 16567 -184 -16569 0 -16565 -16566 16567 -184 16570 0 c -1+1 --> 0 c ( b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ b^{46, 4}_0 ∧ p_184) -> (-b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ -b^{46, 5}_0) c in CNF: c -b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ -p_184 ∨ -b^{46, 5}_2 c -b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ -p_184 ∨ -b^{46, 5}_1 c -b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ -p_184 ∨ -b^{46, 5}_0 c in DIMACS: -16565 16566 -16567 -184 -16568 0 -16565 16566 -16567 -184 -16569 0 -16565 16566 -16567 -184 -16570 0 c 0+1 --> 1 c (-b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ -b^{46, 4}_0 ∧ p_184) -> (-b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ b^{46, 5}_0) c in CNF: c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ -p_184 ∨ -b^{46, 5}_2 c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ -p_184 ∨ -b^{46, 5}_1 c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ -p_184 ∨ b^{46, 5}_0 c in DIMACS: 16565 16566 16567 -184 -16568 0 16565 16566 16567 -184 -16569 0 16565 16566 16567 -184 16570 0 c 1+1 --> 2 c (-b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ b^{46, 4}_0 ∧ p_184) -> (-b^{46, 5}_2 ∧ b^{46, 5}_1 ∧ -b^{46, 5}_0) c in CNF: c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ -p_184 ∨ -b^{46, 5}_2 c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ -p_184 ∨ b^{46, 5}_1 c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ -p_184 ∨ -b^{46, 5}_0 c in DIMACS: 16565 16566 -16567 -184 -16568 0 16565 16566 -16567 -184 16569 0 16565 16566 -16567 -184 -16570 0 c 2+1 --> break c (-b^{46, 4}_2 ∧ b^{46, 4}_1 ∧ -b^{46, 4}_0 ∧ p_184) -> break c in CNF: c b^{46, 4}_2 ∨ -b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ -p_184 ∨ break c in DIMACS: 16565 -16566 16567 -184 1162 0 c 2-1 --> 1 c (-b^{46, 4}_2 ∧ b^{46, 4}_1 ∧ -b^{46, 4}_0 ∧ -p_184) -> (-b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ b^{46, 5}_0) c in CNF: c b^{46, 4}_2 ∨ -b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ p_184 ∨ -b^{46, 5}_2 c b^{46, 4}_2 ∨ -b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ p_184 ∨ -b^{46, 5}_1 c b^{46, 4}_2 ∨ -b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ p_184 ∨ b^{46, 5}_0 c in DIMACS: 16565 -16566 16567 184 -16568 0 16565 -16566 16567 184 -16569 0 16565 -16566 16567 184 16570 0 c 1-1 --> 0 c (-b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ b^{46, 4}_0 ∧ -p_184) -> (-b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ -b^{46, 5}_0) c in CNF: c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ p_184 ∨ -b^{46, 5}_2 c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ p_184 ∨ -b^{46, 5}_1 c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ p_184 ∨ -b^{46, 5}_0 c in DIMACS: 16565 16566 -16567 184 -16568 0 16565 16566 -16567 184 -16569 0 16565 16566 -16567 184 -16570 0 c 0-1 --> -1 c (-b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ -b^{46, 4}_0 ∧ -p_184) -> ( b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ b^{46, 5}_0) c in CNF: c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ p_184 ∨ b^{46, 5}_2 c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ p_184 ∨ -b^{46, 5}_1 c b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ p_184 ∨ b^{46, 5}_0 c in DIMACS: 16565 16566 16567 184 16568 0 16565 16566 16567 184 -16569 0 16565 16566 16567 184 16570 0 c -1-1 --> -2 c ( b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ b^{46, 4}_0 ∧ -p_184) -> ( b^{46, 5}_2 ∧ b^{46, 5}_1 ∧ -b^{46, 5}_0) c in CNF: c -b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ p_184 ∨ b^{46, 5}_2 c -b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ p_184 ∨ b^{46, 5}_1 c -b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ p_184 ∨ -b^{46, 5}_0 c in DIMACS: -16565 16566 -16567 184 16568 0 -16565 16566 -16567 184 16569 0 -16565 16566 -16567 184 -16570 0 c -2-1 --> break c ( b^{46, 4}_2 ∧ b^{46, 4}_1 ∧ -b^{46, 4}_0 ∧ -p_184) -> break c in CNF: c -b^{46, 4}_2 ∨ -b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ p_184 ∨ break c in DIMACS: -16565 -16566 16567 184 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 4}_2 ∧ -b^{46, 4}_1 ∧ -b^{46, 4}_0 ∧ true) c in CNF: c -b^{46, 4}_2 ∨ b^{46, 4}_1 ∨ b^{46, 4}_0 ∨ false c in DIMACS: -16565 16566 16567 0 c 3 does not represent an automaton state. c -(-b^{46, 4}_2 ∧ b^{46, 4}_1 ∧ b^{46, 4}_0 ∧ true) c in CNF: c b^{46, 4}_2 ∨ -b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ false c in DIMACS: 16565 -16566 -16567 0 c -3 does not represent an automaton state. c -( b^{46, 4}_2 ∧ b^{46, 4}_1 ∧ b^{46, 4}_0 ∧ true) c in CNF: c -b^{46, 4}_2 ∨ -b^{46, 4}_1 ∨ -b^{46, 4}_0 ∨ false c in DIMACS: -16565 -16566 -16567 0 c i = 5 c -2+1 --> -1 c ( b^{46, 5}_2 ∧ b^{46, 5}_1 ∧ -b^{46, 5}_0 ∧ p_230) -> ( b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ b^{46, 6}_0) c in CNF: c -b^{46, 5}_2 ∨ -b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ -p_230 ∨ b^{46, 6}_2 c -b^{46, 5}_2 ∨ -b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ -p_230 ∨ -b^{46, 6}_1 c -b^{46, 5}_2 ∨ -b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ -p_230 ∨ b^{46, 6}_0 c in DIMACS: -16568 -16569 16570 -230 16571 0 -16568 -16569 16570 -230 -16572 0 -16568 -16569 16570 -230 16573 0 c -1+1 --> 0 c ( b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ b^{46, 5}_0 ∧ p_230) -> (-b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ -b^{46, 6}_0) c in CNF: c -b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ -p_230 ∨ -b^{46, 6}_2 c -b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ -p_230 ∨ -b^{46, 6}_1 c -b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ -p_230 ∨ -b^{46, 6}_0 c in DIMACS: -16568 16569 -16570 -230 -16571 0 -16568 16569 -16570 -230 -16572 0 -16568 16569 -16570 -230 -16573 0 c 0+1 --> 1 c (-b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ -b^{46, 5}_0 ∧ p_230) -> (-b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ b^{46, 6}_0) c in CNF: c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ -p_230 ∨ -b^{46, 6}_2 c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ -p_230 ∨ -b^{46, 6}_1 c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ -p_230 ∨ b^{46, 6}_0 c in DIMACS: 16568 16569 16570 -230 -16571 0 16568 16569 16570 -230 -16572 0 16568 16569 16570 -230 16573 0 c 1+1 --> 2 c (-b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ b^{46, 5}_0 ∧ p_230) -> (-b^{46, 6}_2 ∧ b^{46, 6}_1 ∧ -b^{46, 6}_0) c in CNF: c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ -p_230 ∨ -b^{46, 6}_2 c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ -p_230 ∨ b^{46, 6}_1 c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ -p_230 ∨ -b^{46, 6}_0 c in DIMACS: 16568 16569 -16570 -230 -16571 0 16568 16569 -16570 -230 16572 0 16568 16569 -16570 -230 -16573 0 c 2+1 --> break c (-b^{46, 5}_2 ∧ b^{46, 5}_1 ∧ -b^{46, 5}_0 ∧ p_230) -> break c in CNF: c b^{46, 5}_2 ∨ -b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ -p_230 ∨ break c in DIMACS: 16568 -16569 16570 -230 1162 0 c 2-1 --> 1 c (-b^{46, 5}_2 ∧ b^{46, 5}_1 ∧ -b^{46, 5}_0 ∧ -p_230) -> (-b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ b^{46, 6}_0) c in CNF: c b^{46, 5}_2 ∨ -b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ p_230 ∨ -b^{46, 6}_2 c b^{46, 5}_2 ∨ -b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ p_230 ∨ -b^{46, 6}_1 c b^{46, 5}_2 ∨ -b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ p_230 ∨ b^{46, 6}_0 c in DIMACS: 16568 -16569 16570 230 -16571 0 16568 -16569 16570 230 -16572 0 16568 -16569 16570 230 16573 0 c 1-1 --> 0 c (-b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ b^{46, 5}_0 ∧ -p_230) -> (-b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ -b^{46, 6}_0) c in CNF: c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ p_230 ∨ -b^{46, 6}_2 c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ p_230 ∨ -b^{46, 6}_1 c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ p_230 ∨ -b^{46, 6}_0 c in DIMACS: 16568 16569 -16570 230 -16571 0 16568 16569 -16570 230 -16572 0 16568 16569 -16570 230 -16573 0 c 0-1 --> -1 c (-b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ -b^{46, 5}_0 ∧ -p_230) -> ( b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ b^{46, 6}_0) c in CNF: c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ p_230 ∨ b^{46, 6}_2 c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ p_230 ∨ -b^{46, 6}_1 c b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ p_230 ∨ b^{46, 6}_0 c in DIMACS: 16568 16569 16570 230 16571 0 16568 16569 16570 230 -16572 0 16568 16569 16570 230 16573 0 c -1-1 --> -2 c ( b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ b^{46, 5}_0 ∧ -p_230) -> ( b^{46, 6}_2 ∧ b^{46, 6}_1 ∧ -b^{46, 6}_0) c in CNF: c -b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ p_230 ∨ b^{46, 6}_2 c -b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ p_230 ∨ b^{46, 6}_1 c -b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ p_230 ∨ -b^{46, 6}_0 c in DIMACS: -16568 16569 -16570 230 16571 0 -16568 16569 -16570 230 16572 0 -16568 16569 -16570 230 -16573 0 c -2-1 --> break c ( b^{46, 5}_2 ∧ b^{46, 5}_1 ∧ -b^{46, 5}_0 ∧ -p_230) -> break c in CNF: c -b^{46, 5}_2 ∨ -b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ p_230 ∨ break c in DIMACS: -16568 -16569 16570 230 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 5}_2 ∧ -b^{46, 5}_1 ∧ -b^{46, 5}_0 ∧ true) c in CNF: c -b^{46, 5}_2 ∨ b^{46, 5}_1 ∨ b^{46, 5}_0 ∨ false c in DIMACS: -16568 16569 16570 0 c 3 does not represent an automaton state. c -(-b^{46, 5}_2 ∧ b^{46, 5}_1 ∧ b^{46, 5}_0 ∧ true) c in CNF: c b^{46, 5}_2 ∨ -b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ false c in DIMACS: 16568 -16569 -16570 0 c -3 does not represent an automaton state. c -( b^{46, 5}_2 ∧ b^{46, 5}_1 ∧ b^{46, 5}_0 ∧ true) c in CNF: c -b^{46, 5}_2 ∨ -b^{46, 5}_1 ∨ -b^{46, 5}_0 ∨ false c in DIMACS: -16568 -16569 -16570 0 c i = 6 c -2+1 --> -1 c ( b^{46, 6}_2 ∧ b^{46, 6}_1 ∧ -b^{46, 6}_0 ∧ p_276) -> ( b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ b^{46, 7}_0) c in CNF: c -b^{46, 6}_2 ∨ -b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ -p_276 ∨ b^{46, 7}_2 c -b^{46, 6}_2 ∨ -b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ -p_276 ∨ -b^{46, 7}_1 c -b^{46, 6}_2 ∨ -b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ -p_276 ∨ b^{46, 7}_0 c in DIMACS: -16571 -16572 16573 -276 16574 0 -16571 -16572 16573 -276 -16575 0 -16571 -16572 16573 -276 16576 0 c -1+1 --> 0 c ( b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ b^{46, 6}_0 ∧ p_276) -> (-b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ -b^{46, 7}_0) c in CNF: c -b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ -p_276 ∨ -b^{46, 7}_2 c -b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ -p_276 ∨ -b^{46, 7}_1 c -b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ -p_276 ∨ -b^{46, 7}_0 c in DIMACS: -16571 16572 -16573 -276 -16574 0 -16571 16572 -16573 -276 -16575 0 -16571 16572 -16573 -276 -16576 0 c 0+1 --> 1 c (-b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ -b^{46, 6}_0 ∧ p_276) -> (-b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ b^{46, 7}_0) c in CNF: c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ -p_276 ∨ -b^{46, 7}_2 c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ -p_276 ∨ -b^{46, 7}_1 c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ -p_276 ∨ b^{46, 7}_0 c in DIMACS: 16571 16572 16573 -276 -16574 0 16571 16572 16573 -276 -16575 0 16571 16572 16573 -276 16576 0 c 1+1 --> 2 c (-b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ b^{46, 6}_0 ∧ p_276) -> (-b^{46, 7}_2 ∧ b^{46, 7}_1 ∧ -b^{46, 7}_0) c in CNF: c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ -p_276 ∨ -b^{46, 7}_2 c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ -p_276 ∨ b^{46, 7}_1 c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ -p_276 ∨ -b^{46, 7}_0 c in DIMACS: 16571 16572 -16573 -276 -16574 0 16571 16572 -16573 -276 16575 0 16571 16572 -16573 -276 -16576 0 c 2+1 --> break c (-b^{46, 6}_2 ∧ b^{46, 6}_1 ∧ -b^{46, 6}_0 ∧ p_276) -> break c in CNF: c b^{46, 6}_2 ∨ -b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ -p_276 ∨ break c in DIMACS: 16571 -16572 16573 -276 1162 0 c 2-1 --> 1 c (-b^{46, 6}_2 ∧ b^{46, 6}_1 ∧ -b^{46, 6}_0 ∧ -p_276) -> (-b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ b^{46, 7}_0) c in CNF: c b^{46, 6}_2 ∨ -b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ p_276 ∨ -b^{46, 7}_2 c b^{46, 6}_2 ∨ -b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ p_276 ∨ -b^{46, 7}_1 c b^{46, 6}_2 ∨ -b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ p_276 ∨ b^{46, 7}_0 c in DIMACS: 16571 -16572 16573 276 -16574 0 16571 -16572 16573 276 -16575 0 16571 -16572 16573 276 16576 0 c 1-1 --> 0 c (-b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ b^{46, 6}_0 ∧ -p_276) -> (-b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ -b^{46, 7}_0) c in CNF: c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ p_276 ∨ -b^{46, 7}_2 c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ p_276 ∨ -b^{46, 7}_1 c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ p_276 ∨ -b^{46, 7}_0 c in DIMACS: 16571 16572 -16573 276 -16574 0 16571 16572 -16573 276 -16575 0 16571 16572 -16573 276 -16576 0 c 0-1 --> -1 c (-b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ -b^{46, 6}_0 ∧ -p_276) -> ( b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ b^{46, 7}_0) c in CNF: c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ p_276 ∨ b^{46, 7}_2 c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ p_276 ∨ -b^{46, 7}_1 c b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ p_276 ∨ b^{46, 7}_0 c in DIMACS: 16571 16572 16573 276 16574 0 16571 16572 16573 276 -16575 0 16571 16572 16573 276 16576 0 c -1-1 --> -2 c ( b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ b^{46, 6}_0 ∧ -p_276) -> ( b^{46, 7}_2 ∧ b^{46, 7}_1 ∧ -b^{46, 7}_0) c in CNF: c -b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ p_276 ∨ b^{46, 7}_2 c -b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ p_276 ∨ b^{46, 7}_1 c -b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ p_276 ∨ -b^{46, 7}_0 c in DIMACS: -16571 16572 -16573 276 16574 0 -16571 16572 -16573 276 16575 0 -16571 16572 -16573 276 -16576 0 c -2-1 --> break c ( b^{46, 6}_2 ∧ b^{46, 6}_1 ∧ -b^{46, 6}_0 ∧ -p_276) -> break c in CNF: c -b^{46, 6}_2 ∨ -b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ p_276 ∨ break c in DIMACS: -16571 -16572 16573 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 6}_2 ∧ -b^{46, 6}_1 ∧ -b^{46, 6}_0 ∧ true) c in CNF: c -b^{46, 6}_2 ∨ b^{46, 6}_1 ∨ b^{46, 6}_0 ∨ false c in DIMACS: -16571 16572 16573 0 c 3 does not represent an automaton state. c -(-b^{46, 6}_2 ∧ b^{46, 6}_1 ∧ b^{46, 6}_0 ∧ true) c in CNF: c b^{46, 6}_2 ∨ -b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ false c in DIMACS: 16571 -16572 -16573 0 c -3 does not represent an automaton state. c -( b^{46, 6}_2 ∧ b^{46, 6}_1 ∧ b^{46, 6}_0 ∧ true) c in CNF: c -b^{46, 6}_2 ∨ -b^{46, 6}_1 ∨ -b^{46, 6}_0 ∨ false c in DIMACS: -16571 -16572 -16573 0 c i = 7 c -2+1 --> -1 c ( b^{46, 7}_2 ∧ b^{46, 7}_1 ∧ -b^{46, 7}_0 ∧ p_322) -> ( b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ b^{46, 8}_0) c in CNF: c -b^{46, 7}_2 ∨ -b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ -p_322 ∨ b^{46, 8}_2 c -b^{46, 7}_2 ∨ -b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ -p_322 ∨ -b^{46, 8}_1 c -b^{46, 7}_2 ∨ -b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ -p_322 ∨ b^{46, 8}_0 c in DIMACS: -16574 -16575 16576 -322 16577 0 -16574 -16575 16576 -322 -16578 0 -16574 -16575 16576 -322 16579 0 c -1+1 --> 0 c ( b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ b^{46, 7}_0 ∧ p_322) -> (-b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ -b^{46, 8}_0) c in CNF: c -b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ -p_322 ∨ -b^{46, 8}_2 c -b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ -p_322 ∨ -b^{46, 8}_1 c -b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ -p_322 ∨ -b^{46, 8}_0 c in DIMACS: -16574 16575 -16576 -322 -16577 0 -16574 16575 -16576 -322 -16578 0 -16574 16575 -16576 -322 -16579 0 c 0+1 --> 1 c (-b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ -b^{46, 7}_0 ∧ p_322) -> (-b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ b^{46, 8}_0) c in CNF: c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ -p_322 ∨ -b^{46, 8}_2 c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ -p_322 ∨ -b^{46, 8}_1 c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ -p_322 ∨ b^{46, 8}_0 c in DIMACS: 16574 16575 16576 -322 -16577 0 16574 16575 16576 -322 -16578 0 16574 16575 16576 -322 16579 0 c 1+1 --> 2 c (-b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ b^{46, 7}_0 ∧ p_322) -> (-b^{46, 8}_2 ∧ b^{46, 8}_1 ∧ -b^{46, 8}_0) c in CNF: c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ -p_322 ∨ -b^{46, 8}_2 c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ -p_322 ∨ b^{46, 8}_1 c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ -p_322 ∨ -b^{46, 8}_0 c in DIMACS: 16574 16575 -16576 -322 -16577 0 16574 16575 -16576 -322 16578 0 16574 16575 -16576 -322 -16579 0 c 2+1 --> break c (-b^{46, 7}_2 ∧ b^{46, 7}_1 ∧ -b^{46, 7}_0 ∧ p_322) -> break c in CNF: c b^{46, 7}_2 ∨ -b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ -p_322 ∨ break c in DIMACS: 16574 -16575 16576 -322 1162 0 c 2-1 --> 1 c (-b^{46, 7}_2 ∧ b^{46, 7}_1 ∧ -b^{46, 7}_0 ∧ -p_322) -> (-b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ b^{46, 8}_0) c in CNF: c b^{46, 7}_2 ∨ -b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ p_322 ∨ -b^{46, 8}_2 c b^{46, 7}_2 ∨ -b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ p_322 ∨ -b^{46, 8}_1 c b^{46, 7}_2 ∨ -b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ p_322 ∨ b^{46, 8}_0 c in DIMACS: 16574 -16575 16576 322 -16577 0 16574 -16575 16576 322 -16578 0 16574 -16575 16576 322 16579 0 c 1-1 --> 0 c (-b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ b^{46, 7}_0 ∧ -p_322) -> (-b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ -b^{46, 8}_0) c in CNF: c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ p_322 ∨ -b^{46, 8}_2 c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ p_322 ∨ -b^{46, 8}_1 c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ p_322 ∨ -b^{46, 8}_0 c in DIMACS: 16574 16575 -16576 322 -16577 0 16574 16575 -16576 322 -16578 0 16574 16575 -16576 322 -16579 0 c 0-1 --> -1 c (-b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ -b^{46, 7}_0 ∧ -p_322) -> ( b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ b^{46, 8}_0) c in CNF: c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ p_322 ∨ b^{46, 8}_2 c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ p_322 ∨ -b^{46, 8}_1 c b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ p_322 ∨ b^{46, 8}_0 c in DIMACS: 16574 16575 16576 322 16577 0 16574 16575 16576 322 -16578 0 16574 16575 16576 322 16579 0 c -1-1 --> -2 c ( b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ b^{46, 7}_0 ∧ -p_322) -> ( b^{46, 8}_2 ∧ b^{46, 8}_1 ∧ -b^{46, 8}_0) c in CNF: c -b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ p_322 ∨ b^{46, 8}_2 c -b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ p_322 ∨ b^{46, 8}_1 c -b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ p_322 ∨ -b^{46, 8}_0 c in DIMACS: -16574 16575 -16576 322 16577 0 -16574 16575 -16576 322 16578 0 -16574 16575 -16576 322 -16579 0 c -2-1 --> break c ( b^{46, 7}_2 ∧ b^{46, 7}_1 ∧ -b^{46, 7}_0 ∧ -p_322) -> break c in CNF: c -b^{46, 7}_2 ∨ -b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ p_322 ∨ break c in DIMACS: -16574 -16575 16576 322 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 7}_2 ∧ -b^{46, 7}_1 ∧ -b^{46, 7}_0 ∧ true) c in CNF: c -b^{46, 7}_2 ∨ b^{46, 7}_1 ∨ b^{46, 7}_0 ∨ false c in DIMACS: -16574 16575 16576 0 c 3 does not represent an automaton state. c -(-b^{46, 7}_2 ∧ b^{46, 7}_1 ∧ b^{46, 7}_0 ∧ true) c in CNF: c b^{46, 7}_2 ∨ -b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ false c in DIMACS: 16574 -16575 -16576 0 c -3 does not represent an automaton state. c -( b^{46, 7}_2 ∧ b^{46, 7}_1 ∧ b^{46, 7}_0 ∧ true) c in CNF: c -b^{46, 7}_2 ∨ -b^{46, 7}_1 ∨ -b^{46, 7}_0 ∨ false c in DIMACS: -16574 -16575 -16576 0 c i = 8 c -2+1 --> -1 c ( b^{46, 8}_2 ∧ b^{46, 8}_1 ∧ -b^{46, 8}_0 ∧ p_368) -> ( b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ b^{46, 9}_0) c in CNF: c -b^{46, 8}_2 ∨ -b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ -p_368 ∨ b^{46, 9}_2 c -b^{46, 8}_2 ∨ -b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ -p_368 ∨ -b^{46, 9}_1 c -b^{46, 8}_2 ∨ -b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ -p_368 ∨ b^{46, 9}_0 c in DIMACS: -16577 -16578 16579 -368 16580 0 -16577 -16578 16579 -368 -16581 0 -16577 -16578 16579 -368 16582 0 c -1+1 --> 0 c ( b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ b^{46, 8}_0 ∧ p_368) -> (-b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ -b^{46, 9}_0) c in CNF: c -b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ -p_368 ∨ -b^{46, 9}_2 c -b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ -p_368 ∨ -b^{46, 9}_1 c -b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ -p_368 ∨ -b^{46, 9}_0 c in DIMACS: -16577 16578 -16579 -368 -16580 0 -16577 16578 -16579 -368 -16581 0 -16577 16578 -16579 -368 -16582 0 c 0+1 --> 1 c (-b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ -b^{46, 8}_0 ∧ p_368) -> (-b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ b^{46, 9}_0) c in CNF: c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ -p_368 ∨ -b^{46, 9}_2 c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ -p_368 ∨ -b^{46, 9}_1 c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ -p_368 ∨ b^{46, 9}_0 c in DIMACS: 16577 16578 16579 -368 -16580 0 16577 16578 16579 -368 -16581 0 16577 16578 16579 -368 16582 0 c 1+1 --> 2 c (-b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ b^{46, 8}_0 ∧ p_368) -> (-b^{46, 9}_2 ∧ b^{46, 9}_1 ∧ -b^{46, 9}_0) c in CNF: c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ -p_368 ∨ -b^{46, 9}_2 c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ -p_368 ∨ b^{46, 9}_1 c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ -p_368 ∨ -b^{46, 9}_0 c in DIMACS: 16577 16578 -16579 -368 -16580 0 16577 16578 -16579 -368 16581 0 16577 16578 -16579 -368 -16582 0 c 2+1 --> break c (-b^{46, 8}_2 ∧ b^{46, 8}_1 ∧ -b^{46, 8}_0 ∧ p_368) -> break c in CNF: c b^{46, 8}_2 ∨ -b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ -p_368 ∨ break c in DIMACS: 16577 -16578 16579 -368 1162 0 c 2-1 --> 1 c (-b^{46, 8}_2 ∧ b^{46, 8}_1 ∧ -b^{46, 8}_0 ∧ -p_368) -> (-b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ b^{46, 9}_0) c in CNF: c b^{46, 8}_2 ∨ -b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ p_368 ∨ -b^{46, 9}_2 c b^{46, 8}_2 ∨ -b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ p_368 ∨ -b^{46, 9}_1 c b^{46, 8}_2 ∨ -b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ p_368 ∨ b^{46, 9}_0 c in DIMACS: 16577 -16578 16579 368 -16580 0 16577 -16578 16579 368 -16581 0 16577 -16578 16579 368 16582 0 c 1-1 --> 0 c (-b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ b^{46, 8}_0 ∧ -p_368) -> (-b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ -b^{46, 9}_0) c in CNF: c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ p_368 ∨ -b^{46, 9}_2 c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ p_368 ∨ -b^{46, 9}_1 c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ p_368 ∨ -b^{46, 9}_0 c in DIMACS: 16577 16578 -16579 368 -16580 0 16577 16578 -16579 368 -16581 0 16577 16578 -16579 368 -16582 0 c 0-1 --> -1 c (-b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ -b^{46, 8}_0 ∧ -p_368) -> ( b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ b^{46, 9}_0) c in CNF: c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ p_368 ∨ b^{46, 9}_2 c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ p_368 ∨ -b^{46, 9}_1 c b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ p_368 ∨ b^{46, 9}_0 c in DIMACS: 16577 16578 16579 368 16580 0 16577 16578 16579 368 -16581 0 16577 16578 16579 368 16582 0 c -1-1 --> -2 c ( b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ b^{46, 8}_0 ∧ -p_368) -> ( b^{46, 9}_2 ∧ b^{46, 9}_1 ∧ -b^{46, 9}_0) c in CNF: c -b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ p_368 ∨ b^{46, 9}_2 c -b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ p_368 ∨ b^{46, 9}_1 c -b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ p_368 ∨ -b^{46, 9}_0 c in DIMACS: -16577 16578 -16579 368 16580 0 -16577 16578 -16579 368 16581 0 -16577 16578 -16579 368 -16582 0 c -2-1 --> break c ( b^{46, 8}_2 ∧ b^{46, 8}_1 ∧ -b^{46, 8}_0 ∧ -p_368) -> break c in CNF: c -b^{46, 8}_2 ∨ -b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ p_368 ∨ break c in DIMACS: -16577 -16578 16579 368 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 8}_2 ∧ -b^{46, 8}_1 ∧ -b^{46, 8}_0 ∧ true) c in CNF: c -b^{46, 8}_2 ∨ b^{46, 8}_1 ∨ b^{46, 8}_0 ∨ false c in DIMACS: -16577 16578 16579 0 c 3 does not represent an automaton state. c -(-b^{46, 8}_2 ∧ b^{46, 8}_1 ∧ b^{46, 8}_0 ∧ true) c in CNF: c b^{46, 8}_2 ∨ -b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ false c in DIMACS: 16577 -16578 -16579 0 c -3 does not represent an automaton state. c -( b^{46, 8}_2 ∧ b^{46, 8}_1 ∧ b^{46, 8}_0 ∧ true) c in CNF: c -b^{46, 8}_2 ∨ -b^{46, 8}_1 ∨ -b^{46, 8}_0 ∨ false c in DIMACS: -16577 -16578 -16579 0 c i = 9 c -2+1 --> -1 c ( b^{46, 9}_2 ∧ b^{46, 9}_1 ∧ -b^{46, 9}_0 ∧ p_414) -> ( b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ b^{46, 10}_0) c in CNF: c -b^{46, 9}_2 ∨ -b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ -p_414 ∨ b^{46, 10}_2 c -b^{46, 9}_2 ∨ -b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ -p_414 ∨ -b^{46, 10}_1 c -b^{46, 9}_2 ∨ -b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ -p_414 ∨ b^{46, 10}_0 c in DIMACS: -16580 -16581 16582 -414 16583 0 -16580 -16581 16582 -414 -16584 0 -16580 -16581 16582 -414 16585 0 c -1+1 --> 0 c ( b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ b^{46, 9}_0 ∧ p_414) -> (-b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ -b^{46, 10}_0) c in CNF: c -b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ -p_414 ∨ -b^{46, 10}_2 c -b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ -p_414 ∨ -b^{46, 10}_1 c -b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ -p_414 ∨ -b^{46, 10}_0 c in DIMACS: -16580 16581 -16582 -414 -16583 0 -16580 16581 -16582 -414 -16584 0 -16580 16581 -16582 -414 -16585 0 c 0+1 --> 1 c (-b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ -b^{46, 9}_0 ∧ p_414) -> (-b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ b^{46, 10}_0) c in CNF: c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ -p_414 ∨ -b^{46, 10}_2 c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ -p_414 ∨ -b^{46, 10}_1 c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ -p_414 ∨ b^{46, 10}_0 c in DIMACS: 16580 16581 16582 -414 -16583 0 16580 16581 16582 -414 -16584 0 16580 16581 16582 -414 16585 0 c 1+1 --> 2 c (-b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ b^{46, 9}_0 ∧ p_414) -> (-b^{46, 10}_2 ∧ b^{46, 10}_1 ∧ -b^{46, 10}_0) c in CNF: c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ -p_414 ∨ -b^{46, 10}_2 c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ -p_414 ∨ b^{46, 10}_1 c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ -p_414 ∨ -b^{46, 10}_0 c in DIMACS: 16580 16581 -16582 -414 -16583 0 16580 16581 -16582 -414 16584 0 16580 16581 -16582 -414 -16585 0 c 2+1 --> break c (-b^{46, 9}_2 ∧ b^{46, 9}_1 ∧ -b^{46, 9}_0 ∧ p_414) -> break c in CNF: c b^{46, 9}_2 ∨ -b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ -p_414 ∨ break c in DIMACS: 16580 -16581 16582 -414 1162 0 c 2-1 --> 1 c (-b^{46, 9}_2 ∧ b^{46, 9}_1 ∧ -b^{46, 9}_0 ∧ -p_414) -> (-b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ b^{46, 10}_0) c in CNF: c b^{46, 9}_2 ∨ -b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ p_414 ∨ -b^{46, 10}_2 c b^{46, 9}_2 ∨ -b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ p_414 ∨ -b^{46, 10}_1 c b^{46, 9}_2 ∨ -b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ p_414 ∨ b^{46, 10}_0 c in DIMACS: 16580 -16581 16582 414 -16583 0 16580 -16581 16582 414 -16584 0 16580 -16581 16582 414 16585 0 c 1-1 --> 0 c (-b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ b^{46, 9}_0 ∧ -p_414) -> (-b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ -b^{46, 10}_0) c in CNF: c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ p_414 ∨ -b^{46, 10}_2 c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ p_414 ∨ -b^{46, 10}_1 c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ p_414 ∨ -b^{46, 10}_0 c in DIMACS: 16580 16581 -16582 414 -16583 0 16580 16581 -16582 414 -16584 0 16580 16581 -16582 414 -16585 0 c 0-1 --> -1 c (-b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ -b^{46, 9}_0 ∧ -p_414) -> ( b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ b^{46, 10}_0) c in CNF: c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ p_414 ∨ b^{46, 10}_2 c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ p_414 ∨ -b^{46, 10}_1 c b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ p_414 ∨ b^{46, 10}_0 c in DIMACS: 16580 16581 16582 414 16583 0 16580 16581 16582 414 -16584 0 16580 16581 16582 414 16585 0 c -1-1 --> -2 c ( b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ b^{46, 9}_0 ∧ -p_414) -> ( b^{46, 10}_2 ∧ b^{46, 10}_1 ∧ -b^{46, 10}_0) c in CNF: c -b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ p_414 ∨ b^{46, 10}_2 c -b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ p_414 ∨ b^{46, 10}_1 c -b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ p_414 ∨ -b^{46, 10}_0 c in DIMACS: -16580 16581 -16582 414 16583 0 -16580 16581 -16582 414 16584 0 -16580 16581 -16582 414 -16585 0 c -2-1 --> break c ( b^{46, 9}_2 ∧ b^{46, 9}_1 ∧ -b^{46, 9}_0 ∧ -p_414) -> break c in CNF: c -b^{46, 9}_2 ∨ -b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ p_414 ∨ break c in DIMACS: -16580 -16581 16582 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 9}_2 ∧ -b^{46, 9}_1 ∧ -b^{46, 9}_0 ∧ true) c in CNF: c -b^{46, 9}_2 ∨ b^{46, 9}_1 ∨ b^{46, 9}_0 ∨ false c in DIMACS: -16580 16581 16582 0 c 3 does not represent an automaton state. c -(-b^{46, 9}_2 ∧ b^{46, 9}_1 ∧ b^{46, 9}_0 ∧ true) c in CNF: c b^{46, 9}_2 ∨ -b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ false c in DIMACS: 16580 -16581 -16582 0 c -3 does not represent an automaton state. c -( b^{46, 9}_2 ∧ b^{46, 9}_1 ∧ b^{46, 9}_0 ∧ true) c in CNF: c -b^{46, 9}_2 ∨ -b^{46, 9}_1 ∨ -b^{46, 9}_0 ∨ false c in DIMACS: -16580 -16581 -16582 0 c i = 10 c -2+1 --> -1 c ( b^{46, 10}_2 ∧ b^{46, 10}_1 ∧ -b^{46, 10}_0 ∧ p_460) -> ( b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ b^{46, 11}_0) c in CNF: c -b^{46, 10}_2 ∨ -b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ -p_460 ∨ b^{46, 11}_2 c -b^{46, 10}_2 ∨ -b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ -p_460 ∨ -b^{46, 11}_1 c -b^{46, 10}_2 ∨ -b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ -p_460 ∨ b^{46, 11}_0 c in DIMACS: -16583 -16584 16585 -460 16586 0 -16583 -16584 16585 -460 -16587 0 -16583 -16584 16585 -460 16588 0 c -1+1 --> 0 c ( b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ b^{46, 10}_0 ∧ p_460) -> (-b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ -b^{46, 11}_0) c in CNF: c -b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ -p_460 ∨ -b^{46, 11}_2 c -b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ -p_460 ∨ -b^{46, 11}_1 c -b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ -p_460 ∨ -b^{46, 11}_0 c in DIMACS: -16583 16584 -16585 -460 -16586 0 -16583 16584 -16585 -460 -16587 0 -16583 16584 -16585 -460 -16588 0 c 0+1 --> 1 c (-b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ -b^{46, 10}_0 ∧ p_460) -> (-b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ b^{46, 11}_0) c in CNF: c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ -p_460 ∨ -b^{46, 11}_2 c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ -p_460 ∨ -b^{46, 11}_1 c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ -p_460 ∨ b^{46, 11}_0 c in DIMACS: 16583 16584 16585 -460 -16586 0 16583 16584 16585 -460 -16587 0 16583 16584 16585 -460 16588 0 c 1+1 --> 2 c (-b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ b^{46, 10}_0 ∧ p_460) -> (-b^{46, 11}_2 ∧ b^{46, 11}_1 ∧ -b^{46, 11}_0) c in CNF: c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ -p_460 ∨ -b^{46, 11}_2 c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ -p_460 ∨ b^{46, 11}_1 c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ -p_460 ∨ -b^{46, 11}_0 c in DIMACS: 16583 16584 -16585 -460 -16586 0 16583 16584 -16585 -460 16587 0 16583 16584 -16585 -460 -16588 0 c 2+1 --> break c (-b^{46, 10}_2 ∧ b^{46, 10}_1 ∧ -b^{46, 10}_0 ∧ p_460) -> break c in CNF: c b^{46, 10}_2 ∨ -b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ -p_460 ∨ break c in DIMACS: 16583 -16584 16585 -460 1162 0 c 2-1 --> 1 c (-b^{46, 10}_2 ∧ b^{46, 10}_1 ∧ -b^{46, 10}_0 ∧ -p_460) -> (-b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ b^{46, 11}_0) c in CNF: c b^{46, 10}_2 ∨ -b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ p_460 ∨ -b^{46, 11}_2 c b^{46, 10}_2 ∨ -b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ p_460 ∨ -b^{46, 11}_1 c b^{46, 10}_2 ∨ -b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ p_460 ∨ b^{46, 11}_0 c in DIMACS: 16583 -16584 16585 460 -16586 0 16583 -16584 16585 460 -16587 0 16583 -16584 16585 460 16588 0 c 1-1 --> 0 c (-b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ b^{46, 10}_0 ∧ -p_460) -> (-b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ -b^{46, 11}_0) c in CNF: c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ p_460 ∨ -b^{46, 11}_2 c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ p_460 ∨ -b^{46, 11}_1 c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ p_460 ∨ -b^{46, 11}_0 c in DIMACS: 16583 16584 -16585 460 -16586 0 16583 16584 -16585 460 -16587 0 16583 16584 -16585 460 -16588 0 c 0-1 --> -1 c (-b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ -b^{46, 10}_0 ∧ -p_460) -> ( b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ b^{46, 11}_0) c in CNF: c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ p_460 ∨ b^{46, 11}_2 c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ p_460 ∨ -b^{46, 11}_1 c b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ p_460 ∨ b^{46, 11}_0 c in DIMACS: 16583 16584 16585 460 16586 0 16583 16584 16585 460 -16587 0 16583 16584 16585 460 16588 0 c -1-1 --> -2 c ( b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ b^{46, 10}_0 ∧ -p_460) -> ( b^{46, 11}_2 ∧ b^{46, 11}_1 ∧ -b^{46, 11}_0) c in CNF: c -b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ p_460 ∨ b^{46, 11}_2 c -b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ p_460 ∨ b^{46, 11}_1 c -b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ p_460 ∨ -b^{46, 11}_0 c in DIMACS: -16583 16584 -16585 460 16586 0 -16583 16584 -16585 460 16587 0 -16583 16584 -16585 460 -16588 0 c -2-1 --> break c ( b^{46, 10}_2 ∧ b^{46, 10}_1 ∧ -b^{46, 10}_0 ∧ -p_460) -> break c in CNF: c -b^{46, 10}_2 ∨ -b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ p_460 ∨ break c in DIMACS: -16583 -16584 16585 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 10}_2 ∧ -b^{46, 10}_1 ∧ -b^{46, 10}_0 ∧ true) c in CNF: c -b^{46, 10}_2 ∨ b^{46, 10}_1 ∨ b^{46, 10}_0 ∨ false c in DIMACS: -16583 16584 16585 0 c 3 does not represent an automaton state. c -(-b^{46, 10}_2 ∧ b^{46, 10}_1 ∧ b^{46, 10}_0 ∧ true) c in CNF: c b^{46, 10}_2 ∨ -b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ false c in DIMACS: 16583 -16584 -16585 0 c -3 does not represent an automaton state. c -( b^{46, 10}_2 ∧ b^{46, 10}_1 ∧ b^{46, 10}_0 ∧ true) c in CNF: c -b^{46, 10}_2 ∨ -b^{46, 10}_1 ∨ -b^{46, 10}_0 ∨ false c in DIMACS: -16583 -16584 -16585 0 c i = 11 c -2+1 --> -1 c ( b^{46, 11}_2 ∧ b^{46, 11}_1 ∧ -b^{46, 11}_0 ∧ p_506) -> ( b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ b^{46, 12}_0) c in CNF: c -b^{46, 11}_2 ∨ -b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ -p_506 ∨ b^{46, 12}_2 c -b^{46, 11}_2 ∨ -b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ -p_506 ∨ -b^{46, 12}_1 c -b^{46, 11}_2 ∨ -b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ -p_506 ∨ b^{46, 12}_0 c in DIMACS: -16586 -16587 16588 -506 16589 0 -16586 -16587 16588 -506 -16590 0 -16586 -16587 16588 -506 16591 0 c -1+1 --> 0 c ( b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ b^{46, 11}_0 ∧ p_506) -> (-b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ -b^{46, 12}_0) c in CNF: c -b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ -p_506 ∨ -b^{46, 12}_2 c -b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ -p_506 ∨ -b^{46, 12}_1 c -b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ -p_506 ∨ -b^{46, 12}_0 c in DIMACS: -16586 16587 -16588 -506 -16589 0 -16586 16587 -16588 -506 -16590 0 -16586 16587 -16588 -506 -16591 0 c 0+1 --> 1 c (-b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ -b^{46, 11}_0 ∧ p_506) -> (-b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ b^{46, 12}_0) c in CNF: c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ -p_506 ∨ -b^{46, 12}_2 c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ -p_506 ∨ -b^{46, 12}_1 c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ -p_506 ∨ b^{46, 12}_0 c in DIMACS: 16586 16587 16588 -506 -16589 0 16586 16587 16588 -506 -16590 0 16586 16587 16588 -506 16591 0 c 1+1 --> 2 c (-b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ b^{46, 11}_0 ∧ p_506) -> (-b^{46, 12}_2 ∧ b^{46, 12}_1 ∧ -b^{46, 12}_0) c in CNF: c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ -p_506 ∨ -b^{46, 12}_2 c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ -p_506 ∨ b^{46, 12}_1 c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ -p_506 ∨ -b^{46, 12}_0 c in DIMACS: 16586 16587 -16588 -506 -16589 0 16586 16587 -16588 -506 16590 0 16586 16587 -16588 -506 -16591 0 c 2+1 --> break c (-b^{46, 11}_2 ∧ b^{46, 11}_1 ∧ -b^{46, 11}_0 ∧ p_506) -> break c in CNF: c b^{46, 11}_2 ∨ -b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ -p_506 ∨ break c in DIMACS: 16586 -16587 16588 -506 1162 0 c 2-1 --> 1 c (-b^{46, 11}_2 ∧ b^{46, 11}_1 ∧ -b^{46, 11}_0 ∧ -p_506) -> (-b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ b^{46, 12}_0) c in CNF: c b^{46, 11}_2 ∨ -b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ p_506 ∨ -b^{46, 12}_2 c b^{46, 11}_2 ∨ -b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ p_506 ∨ -b^{46, 12}_1 c b^{46, 11}_2 ∨ -b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ p_506 ∨ b^{46, 12}_0 c in DIMACS: 16586 -16587 16588 506 -16589 0 16586 -16587 16588 506 -16590 0 16586 -16587 16588 506 16591 0 c 1-1 --> 0 c (-b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ b^{46, 11}_0 ∧ -p_506) -> (-b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ -b^{46, 12}_0) c in CNF: c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ p_506 ∨ -b^{46, 12}_2 c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ p_506 ∨ -b^{46, 12}_1 c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ p_506 ∨ -b^{46, 12}_0 c in DIMACS: 16586 16587 -16588 506 -16589 0 16586 16587 -16588 506 -16590 0 16586 16587 -16588 506 -16591 0 c 0-1 --> -1 c (-b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ -b^{46, 11}_0 ∧ -p_506) -> ( b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ b^{46, 12}_0) c in CNF: c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ p_506 ∨ b^{46, 12}_2 c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ p_506 ∨ -b^{46, 12}_1 c b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ p_506 ∨ b^{46, 12}_0 c in DIMACS: 16586 16587 16588 506 16589 0 16586 16587 16588 506 -16590 0 16586 16587 16588 506 16591 0 c -1-1 --> -2 c ( b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ b^{46, 11}_0 ∧ -p_506) -> ( b^{46, 12}_2 ∧ b^{46, 12}_1 ∧ -b^{46, 12}_0) c in CNF: c -b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ p_506 ∨ b^{46, 12}_2 c -b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ p_506 ∨ b^{46, 12}_1 c -b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ p_506 ∨ -b^{46, 12}_0 c in DIMACS: -16586 16587 -16588 506 16589 0 -16586 16587 -16588 506 16590 0 -16586 16587 -16588 506 -16591 0 c -2-1 --> break c ( b^{46, 11}_2 ∧ b^{46, 11}_1 ∧ -b^{46, 11}_0 ∧ -p_506) -> break c in CNF: c -b^{46, 11}_2 ∨ -b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ p_506 ∨ break c in DIMACS: -16586 -16587 16588 506 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 11}_2 ∧ -b^{46, 11}_1 ∧ -b^{46, 11}_0 ∧ true) c in CNF: c -b^{46, 11}_2 ∨ b^{46, 11}_1 ∨ b^{46, 11}_0 ∨ false c in DIMACS: -16586 16587 16588 0 c 3 does not represent an automaton state. c -(-b^{46, 11}_2 ∧ b^{46, 11}_1 ∧ b^{46, 11}_0 ∧ true) c in CNF: c b^{46, 11}_2 ∨ -b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ false c in DIMACS: 16586 -16587 -16588 0 c -3 does not represent an automaton state. c -( b^{46, 11}_2 ∧ b^{46, 11}_1 ∧ b^{46, 11}_0 ∧ true) c in CNF: c -b^{46, 11}_2 ∨ -b^{46, 11}_1 ∨ -b^{46, 11}_0 ∨ false c in DIMACS: -16586 -16587 -16588 0 c i = 12 c -2+1 --> -1 c ( b^{46, 12}_2 ∧ b^{46, 12}_1 ∧ -b^{46, 12}_0 ∧ p_552) -> ( b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ b^{46, 13}_0) c in CNF: c -b^{46, 12}_2 ∨ -b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ -p_552 ∨ b^{46, 13}_2 c -b^{46, 12}_2 ∨ -b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ -p_552 ∨ -b^{46, 13}_1 c -b^{46, 12}_2 ∨ -b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ -p_552 ∨ b^{46, 13}_0 c in DIMACS: -16589 -16590 16591 -552 16592 0 -16589 -16590 16591 -552 -16593 0 -16589 -16590 16591 -552 16594 0 c -1+1 --> 0 c ( b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ b^{46, 12}_0 ∧ p_552) -> (-b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ -b^{46, 13}_0) c in CNF: c -b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ -p_552 ∨ -b^{46, 13}_2 c -b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ -p_552 ∨ -b^{46, 13}_1 c -b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ -p_552 ∨ -b^{46, 13}_0 c in DIMACS: -16589 16590 -16591 -552 -16592 0 -16589 16590 -16591 -552 -16593 0 -16589 16590 -16591 -552 -16594 0 c 0+1 --> 1 c (-b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ -b^{46, 12}_0 ∧ p_552) -> (-b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ b^{46, 13}_0) c in CNF: c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ -p_552 ∨ -b^{46, 13}_2 c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ -p_552 ∨ -b^{46, 13}_1 c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ -p_552 ∨ b^{46, 13}_0 c in DIMACS: 16589 16590 16591 -552 -16592 0 16589 16590 16591 -552 -16593 0 16589 16590 16591 -552 16594 0 c 1+1 --> 2 c (-b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ b^{46, 12}_0 ∧ p_552) -> (-b^{46, 13}_2 ∧ b^{46, 13}_1 ∧ -b^{46, 13}_0) c in CNF: c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ -p_552 ∨ -b^{46, 13}_2 c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ -p_552 ∨ b^{46, 13}_1 c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ -p_552 ∨ -b^{46, 13}_0 c in DIMACS: 16589 16590 -16591 -552 -16592 0 16589 16590 -16591 -552 16593 0 16589 16590 -16591 -552 -16594 0 c 2+1 --> break c (-b^{46, 12}_2 ∧ b^{46, 12}_1 ∧ -b^{46, 12}_0 ∧ p_552) -> break c in CNF: c b^{46, 12}_2 ∨ -b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ -p_552 ∨ break c in DIMACS: 16589 -16590 16591 -552 1162 0 c 2-1 --> 1 c (-b^{46, 12}_2 ∧ b^{46, 12}_1 ∧ -b^{46, 12}_0 ∧ -p_552) -> (-b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ b^{46, 13}_0) c in CNF: c b^{46, 12}_2 ∨ -b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ p_552 ∨ -b^{46, 13}_2 c b^{46, 12}_2 ∨ -b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ p_552 ∨ -b^{46, 13}_1 c b^{46, 12}_2 ∨ -b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ p_552 ∨ b^{46, 13}_0 c in DIMACS: 16589 -16590 16591 552 -16592 0 16589 -16590 16591 552 -16593 0 16589 -16590 16591 552 16594 0 c 1-1 --> 0 c (-b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ b^{46, 12}_0 ∧ -p_552) -> (-b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ -b^{46, 13}_0) c in CNF: c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ p_552 ∨ -b^{46, 13}_2 c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ p_552 ∨ -b^{46, 13}_1 c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ p_552 ∨ -b^{46, 13}_0 c in DIMACS: 16589 16590 -16591 552 -16592 0 16589 16590 -16591 552 -16593 0 16589 16590 -16591 552 -16594 0 c 0-1 --> -1 c (-b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ -b^{46, 12}_0 ∧ -p_552) -> ( b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ b^{46, 13}_0) c in CNF: c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ p_552 ∨ b^{46, 13}_2 c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ p_552 ∨ -b^{46, 13}_1 c b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ p_552 ∨ b^{46, 13}_0 c in DIMACS: 16589 16590 16591 552 16592 0 16589 16590 16591 552 -16593 0 16589 16590 16591 552 16594 0 c -1-1 --> -2 c ( b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ b^{46, 12}_0 ∧ -p_552) -> ( b^{46, 13}_2 ∧ b^{46, 13}_1 ∧ -b^{46, 13}_0) c in CNF: c -b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ p_552 ∨ b^{46, 13}_2 c -b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ p_552 ∨ b^{46, 13}_1 c -b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ p_552 ∨ -b^{46, 13}_0 c in DIMACS: -16589 16590 -16591 552 16592 0 -16589 16590 -16591 552 16593 0 -16589 16590 -16591 552 -16594 0 c -2-1 --> break c ( b^{46, 12}_2 ∧ b^{46, 12}_1 ∧ -b^{46, 12}_0 ∧ -p_552) -> break c in CNF: c -b^{46, 12}_2 ∨ -b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ p_552 ∨ break c in DIMACS: -16589 -16590 16591 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 12}_2 ∧ -b^{46, 12}_1 ∧ -b^{46, 12}_0 ∧ true) c in CNF: c -b^{46, 12}_2 ∨ b^{46, 12}_1 ∨ b^{46, 12}_0 ∨ false c in DIMACS: -16589 16590 16591 0 c 3 does not represent an automaton state. c -(-b^{46, 12}_2 ∧ b^{46, 12}_1 ∧ b^{46, 12}_0 ∧ true) c in CNF: c b^{46, 12}_2 ∨ -b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ false c in DIMACS: 16589 -16590 -16591 0 c -3 does not represent an automaton state. c -( b^{46, 12}_2 ∧ b^{46, 12}_1 ∧ b^{46, 12}_0 ∧ true) c in CNF: c -b^{46, 12}_2 ∨ -b^{46, 12}_1 ∨ -b^{46, 12}_0 ∨ false c in DIMACS: -16589 -16590 -16591 0 c i = 13 c -2+1 --> -1 c ( b^{46, 13}_2 ∧ b^{46, 13}_1 ∧ -b^{46, 13}_0 ∧ p_598) -> ( b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ b^{46, 14}_0) c in CNF: c -b^{46, 13}_2 ∨ -b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ -p_598 ∨ b^{46, 14}_2 c -b^{46, 13}_2 ∨ -b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ -p_598 ∨ -b^{46, 14}_1 c -b^{46, 13}_2 ∨ -b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ -p_598 ∨ b^{46, 14}_0 c in DIMACS: -16592 -16593 16594 -598 16595 0 -16592 -16593 16594 -598 -16596 0 -16592 -16593 16594 -598 16597 0 c -1+1 --> 0 c ( b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ b^{46, 13}_0 ∧ p_598) -> (-b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ -b^{46, 14}_0) c in CNF: c -b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ -p_598 ∨ -b^{46, 14}_2 c -b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ -p_598 ∨ -b^{46, 14}_1 c -b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ -p_598 ∨ -b^{46, 14}_0 c in DIMACS: -16592 16593 -16594 -598 -16595 0 -16592 16593 -16594 -598 -16596 0 -16592 16593 -16594 -598 -16597 0 c 0+1 --> 1 c (-b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ -b^{46, 13}_0 ∧ p_598) -> (-b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ b^{46, 14}_0) c in CNF: c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ -p_598 ∨ -b^{46, 14}_2 c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ -p_598 ∨ -b^{46, 14}_1 c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ -p_598 ∨ b^{46, 14}_0 c in DIMACS: 16592 16593 16594 -598 -16595 0 16592 16593 16594 -598 -16596 0 16592 16593 16594 -598 16597 0 c 1+1 --> 2 c (-b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ b^{46, 13}_0 ∧ p_598) -> (-b^{46, 14}_2 ∧ b^{46, 14}_1 ∧ -b^{46, 14}_0) c in CNF: c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ -p_598 ∨ -b^{46, 14}_2 c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ -p_598 ∨ b^{46, 14}_1 c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ -p_598 ∨ -b^{46, 14}_0 c in DIMACS: 16592 16593 -16594 -598 -16595 0 16592 16593 -16594 -598 16596 0 16592 16593 -16594 -598 -16597 0 c 2+1 --> break c (-b^{46, 13}_2 ∧ b^{46, 13}_1 ∧ -b^{46, 13}_0 ∧ p_598) -> break c in CNF: c b^{46, 13}_2 ∨ -b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ -p_598 ∨ break c in DIMACS: 16592 -16593 16594 -598 1162 0 c 2-1 --> 1 c (-b^{46, 13}_2 ∧ b^{46, 13}_1 ∧ -b^{46, 13}_0 ∧ -p_598) -> (-b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ b^{46, 14}_0) c in CNF: c b^{46, 13}_2 ∨ -b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ p_598 ∨ -b^{46, 14}_2 c b^{46, 13}_2 ∨ -b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ p_598 ∨ -b^{46, 14}_1 c b^{46, 13}_2 ∨ -b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ p_598 ∨ b^{46, 14}_0 c in DIMACS: 16592 -16593 16594 598 -16595 0 16592 -16593 16594 598 -16596 0 16592 -16593 16594 598 16597 0 c 1-1 --> 0 c (-b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ b^{46, 13}_0 ∧ -p_598) -> (-b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ -b^{46, 14}_0) c in CNF: c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ p_598 ∨ -b^{46, 14}_2 c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ p_598 ∨ -b^{46, 14}_1 c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ p_598 ∨ -b^{46, 14}_0 c in DIMACS: 16592 16593 -16594 598 -16595 0 16592 16593 -16594 598 -16596 0 16592 16593 -16594 598 -16597 0 c 0-1 --> -1 c (-b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ -b^{46, 13}_0 ∧ -p_598) -> ( b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ b^{46, 14}_0) c in CNF: c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ p_598 ∨ b^{46, 14}_2 c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ p_598 ∨ -b^{46, 14}_1 c b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ p_598 ∨ b^{46, 14}_0 c in DIMACS: 16592 16593 16594 598 16595 0 16592 16593 16594 598 -16596 0 16592 16593 16594 598 16597 0 c -1-1 --> -2 c ( b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ b^{46, 13}_0 ∧ -p_598) -> ( b^{46, 14}_2 ∧ b^{46, 14}_1 ∧ -b^{46, 14}_0) c in CNF: c -b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ p_598 ∨ b^{46, 14}_2 c -b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ p_598 ∨ b^{46, 14}_1 c -b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ p_598 ∨ -b^{46, 14}_0 c in DIMACS: -16592 16593 -16594 598 16595 0 -16592 16593 -16594 598 16596 0 -16592 16593 -16594 598 -16597 0 c -2-1 --> break c ( b^{46, 13}_2 ∧ b^{46, 13}_1 ∧ -b^{46, 13}_0 ∧ -p_598) -> break c in CNF: c -b^{46, 13}_2 ∨ -b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ p_598 ∨ break c in DIMACS: -16592 -16593 16594 598 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 13}_2 ∧ -b^{46, 13}_1 ∧ -b^{46, 13}_0 ∧ true) c in CNF: c -b^{46, 13}_2 ∨ b^{46, 13}_1 ∨ b^{46, 13}_0 ∨ false c in DIMACS: -16592 16593 16594 0 c 3 does not represent an automaton state. c -(-b^{46, 13}_2 ∧ b^{46, 13}_1 ∧ b^{46, 13}_0 ∧ true) c in CNF: c b^{46, 13}_2 ∨ -b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ false c in DIMACS: 16592 -16593 -16594 0 c -3 does not represent an automaton state. c -( b^{46, 13}_2 ∧ b^{46, 13}_1 ∧ b^{46, 13}_0 ∧ true) c in CNF: c -b^{46, 13}_2 ∨ -b^{46, 13}_1 ∨ -b^{46, 13}_0 ∨ false c in DIMACS: -16592 -16593 -16594 0 c i = 14 c -2+1 --> -1 c ( b^{46, 14}_2 ∧ b^{46, 14}_1 ∧ -b^{46, 14}_0 ∧ p_644) -> ( b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ b^{46, 15}_0) c in CNF: c -b^{46, 14}_2 ∨ -b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ -p_644 ∨ b^{46, 15}_2 c -b^{46, 14}_2 ∨ -b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ -p_644 ∨ -b^{46, 15}_1 c -b^{46, 14}_2 ∨ -b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ -p_644 ∨ b^{46, 15}_0 c in DIMACS: -16595 -16596 16597 -644 16598 0 -16595 -16596 16597 -644 -16599 0 -16595 -16596 16597 -644 16600 0 c -1+1 --> 0 c ( b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ b^{46, 14}_0 ∧ p_644) -> (-b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ -b^{46, 15}_0) c in CNF: c -b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ -p_644 ∨ -b^{46, 15}_2 c -b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ -p_644 ∨ -b^{46, 15}_1 c -b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ -p_644 ∨ -b^{46, 15}_0 c in DIMACS: -16595 16596 -16597 -644 -16598 0 -16595 16596 -16597 -644 -16599 0 -16595 16596 -16597 -644 -16600 0 c 0+1 --> 1 c (-b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ -b^{46, 14}_0 ∧ p_644) -> (-b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ b^{46, 15}_0) c in CNF: c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ -p_644 ∨ -b^{46, 15}_2 c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ -p_644 ∨ -b^{46, 15}_1 c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ -p_644 ∨ b^{46, 15}_0 c in DIMACS: 16595 16596 16597 -644 -16598 0 16595 16596 16597 -644 -16599 0 16595 16596 16597 -644 16600 0 c 1+1 --> 2 c (-b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ b^{46, 14}_0 ∧ p_644) -> (-b^{46, 15}_2 ∧ b^{46, 15}_1 ∧ -b^{46, 15}_0) c in CNF: c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ -p_644 ∨ -b^{46, 15}_2 c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ -p_644 ∨ b^{46, 15}_1 c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ -p_644 ∨ -b^{46, 15}_0 c in DIMACS: 16595 16596 -16597 -644 -16598 0 16595 16596 -16597 -644 16599 0 16595 16596 -16597 -644 -16600 0 c 2+1 --> break c (-b^{46, 14}_2 ∧ b^{46, 14}_1 ∧ -b^{46, 14}_0 ∧ p_644) -> break c in CNF: c b^{46, 14}_2 ∨ -b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ -p_644 ∨ break c in DIMACS: 16595 -16596 16597 -644 1162 0 c 2-1 --> 1 c (-b^{46, 14}_2 ∧ b^{46, 14}_1 ∧ -b^{46, 14}_0 ∧ -p_644) -> (-b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ b^{46, 15}_0) c in CNF: c b^{46, 14}_2 ∨ -b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ p_644 ∨ -b^{46, 15}_2 c b^{46, 14}_2 ∨ -b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ p_644 ∨ -b^{46, 15}_1 c b^{46, 14}_2 ∨ -b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ p_644 ∨ b^{46, 15}_0 c in DIMACS: 16595 -16596 16597 644 -16598 0 16595 -16596 16597 644 -16599 0 16595 -16596 16597 644 16600 0 c 1-1 --> 0 c (-b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ b^{46, 14}_0 ∧ -p_644) -> (-b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ -b^{46, 15}_0) c in CNF: c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ p_644 ∨ -b^{46, 15}_2 c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ p_644 ∨ -b^{46, 15}_1 c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ p_644 ∨ -b^{46, 15}_0 c in DIMACS: 16595 16596 -16597 644 -16598 0 16595 16596 -16597 644 -16599 0 16595 16596 -16597 644 -16600 0 c 0-1 --> -1 c (-b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ -b^{46, 14}_0 ∧ -p_644) -> ( b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ b^{46, 15}_0) c in CNF: c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ p_644 ∨ b^{46, 15}_2 c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ p_644 ∨ -b^{46, 15}_1 c b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ p_644 ∨ b^{46, 15}_0 c in DIMACS: 16595 16596 16597 644 16598 0 16595 16596 16597 644 -16599 0 16595 16596 16597 644 16600 0 c -1-1 --> -2 c ( b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ b^{46, 14}_0 ∧ -p_644) -> ( b^{46, 15}_2 ∧ b^{46, 15}_1 ∧ -b^{46, 15}_0) c in CNF: c -b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ p_644 ∨ b^{46, 15}_2 c -b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ p_644 ∨ b^{46, 15}_1 c -b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ p_644 ∨ -b^{46, 15}_0 c in DIMACS: -16595 16596 -16597 644 16598 0 -16595 16596 -16597 644 16599 0 -16595 16596 -16597 644 -16600 0 c -2-1 --> break c ( b^{46, 14}_2 ∧ b^{46, 14}_1 ∧ -b^{46, 14}_0 ∧ -p_644) -> break c in CNF: c -b^{46, 14}_2 ∨ -b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ p_644 ∨ break c in DIMACS: -16595 -16596 16597 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 14}_2 ∧ -b^{46, 14}_1 ∧ -b^{46, 14}_0 ∧ true) c in CNF: c -b^{46, 14}_2 ∨ b^{46, 14}_1 ∨ b^{46, 14}_0 ∨ false c in DIMACS: -16595 16596 16597 0 c 3 does not represent an automaton state. c -(-b^{46, 14}_2 ∧ b^{46, 14}_1 ∧ b^{46, 14}_0 ∧ true) c in CNF: c b^{46, 14}_2 ∨ -b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ false c in DIMACS: 16595 -16596 -16597 0 c -3 does not represent an automaton state. c -( b^{46, 14}_2 ∧ b^{46, 14}_1 ∧ b^{46, 14}_0 ∧ true) c in CNF: c -b^{46, 14}_2 ∨ -b^{46, 14}_1 ∨ -b^{46, 14}_0 ∨ false c in DIMACS: -16595 -16596 -16597 0 c i = 15 c -2+1 --> -1 c ( b^{46, 15}_2 ∧ b^{46, 15}_1 ∧ -b^{46, 15}_0 ∧ p_690) -> ( b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ b^{46, 16}_0) c in CNF: c -b^{46, 15}_2 ∨ -b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ -p_690 ∨ b^{46, 16}_2 c -b^{46, 15}_2 ∨ -b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ -p_690 ∨ -b^{46, 16}_1 c -b^{46, 15}_2 ∨ -b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ -p_690 ∨ b^{46, 16}_0 c in DIMACS: -16598 -16599 16600 -690 16601 0 -16598 -16599 16600 -690 -16602 0 -16598 -16599 16600 -690 16603 0 c -1+1 --> 0 c ( b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ b^{46, 15}_0 ∧ p_690) -> (-b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ -b^{46, 16}_0) c in CNF: c -b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ -p_690 ∨ -b^{46, 16}_2 c -b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ -p_690 ∨ -b^{46, 16}_1 c -b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ -p_690 ∨ -b^{46, 16}_0 c in DIMACS: -16598 16599 -16600 -690 -16601 0 -16598 16599 -16600 -690 -16602 0 -16598 16599 -16600 -690 -16603 0 c 0+1 --> 1 c (-b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ -b^{46, 15}_0 ∧ p_690) -> (-b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ b^{46, 16}_0) c in CNF: c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ -p_690 ∨ -b^{46, 16}_2 c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ -p_690 ∨ -b^{46, 16}_1 c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ -p_690 ∨ b^{46, 16}_0 c in DIMACS: 16598 16599 16600 -690 -16601 0 16598 16599 16600 -690 -16602 0 16598 16599 16600 -690 16603 0 c 1+1 --> 2 c (-b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ b^{46, 15}_0 ∧ p_690) -> (-b^{46, 16}_2 ∧ b^{46, 16}_1 ∧ -b^{46, 16}_0) c in CNF: c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ -p_690 ∨ -b^{46, 16}_2 c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ -p_690 ∨ b^{46, 16}_1 c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ -p_690 ∨ -b^{46, 16}_0 c in DIMACS: 16598 16599 -16600 -690 -16601 0 16598 16599 -16600 -690 16602 0 16598 16599 -16600 -690 -16603 0 c 2+1 --> break c (-b^{46, 15}_2 ∧ b^{46, 15}_1 ∧ -b^{46, 15}_0 ∧ p_690) -> break c in CNF: c b^{46, 15}_2 ∨ -b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ -p_690 ∨ break c in DIMACS: 16598 -16599 16600 -690 1162 0 c 2-1 --> 1 c (-b^{46, 15}_2 ∧ b^{46, 15}_1 ∧ -b^{46, 15}_0 ∧ -p_690) -> (-b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ b^{46, 16}_0) c in CNF: c b^{46, 15}_2 ∨ -b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ p_690 ∨ -b^{46, 16}_2 c b^{46, 15}_2 ∨ -b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ p_690 ∨ -b^{46, 16}_1 c b^{46, 15}_2 ∨ -b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ p_690 ∨ b^{46, 16}_0 c in DIMACS: 16598 -16599 16600 690 -16601 0 16598 -16599 16600 690 -16602 0 16598 -16599 16600 690 16603 0 c 1-1 --> 0 c (-b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ b^{46, 15}_0 ∧ -p_690) -> (-b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ -b^{46, 16}_0) c in CNF: c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ p_690 ∨ -b^{46, 16}_2 c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ p_690 ∨ -b^{46, 16}_1 c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ p_690 ∨ -b^{46, 16}_0 c in DIMACS: 16598 16599 -16600 690 -16601 0 16598 16599 -16600 690 -16602 0 16598 16599 -16600 690 -16603 0 c 0-1 --> -1 c (-b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ -b^{46, 15}_0 ∧ -p_690) -> ( b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ b^{46, 16}_0) c in CNF: c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ p_690 ∨ b^{46, 16}_2 c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ p_690 ∨ -b^{46, 16}_1 c b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ p_690 ∨ b^{46, 16}_0 c in DIMACS: 16598 16599 16600 690 16601 0 16598 16599 16600 690 -16602 0 16598 16599 16600 690 16603 0 c -1-1 --> -2 c ( b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ b^{46, 15}_0 ∧ -p_690) -> ( b^{46, 16}_2 ∧ b^{46, 16}_1 ∧ -b^{46, 16}_0) c in CNF: c -b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ p_690 ∨ b^{46, 16}_2 c -b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ p_690 ∨ b^{46, 16}_1 c -b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ p_690 ∨ -b^{46, 16}_0 c in DIMACS: -16598 16599 -16600 690 16601 0 -16598 16599 -16600 690 16602 0 -16598 16599 -16600 690 -16603 0 c -2-1 --> break c ( b^{46, 15}_2 ∧ b^{46, 15}_1 ∧ -b^{46, 15}_0 ∧ -p_690) -> break c in CNF: c -b^{46, 15}_2 ∨ -b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ p_690 ∨ break c in DIMACS: -16598 -16599 16600 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 15}_2 ∧ -b^{46, 15}_1 ∧ -b^{46, 15}_0 ∧ true) c in CNF: c -b^{46, 15}_2 ∨ b^{46, 15}_1 ∨ b^{46, 15}_0 ∨ false c in DIMACS: -16598 16599 16600 0 c 3 does not represent an automaton state. c -(-b^{46, 15}_2 ∧ b^{46, 15}_1 ∧ b^{46, 15}_0 ∧ true) c in CNF: c b^{46, 15}_2 ∨ -b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ false c in DIMACS: 16598 -16599 -16600 0 c -3 does not represent an automaton state. c -( b^{46, 15}_2 ∧ b^{46, 15}_1 ∧ b^{46, 15}_0 ∧ true) c in CNF: c -b^{46, 15}_2 ∨ -b^{46, 15}_1 ∨ -b^{46, 15}_0 ∨ false c in DIMACS: -16598 -16599 -16600 0 c i = 16 c -2+1 --> -1 c ( b^{46, 16}_2 ∧ b^{46, 16}_1 ∧ -b^{46, 16}_0 ∧ p_736) -> ( b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ b^{46, 17}_0) c in CNF: c -b^{46, 16}_2 ∨ -b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ -p_736 ∨ b^{46, 17}_2 c -b^{46, 16}_2 ∨ -b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ -p_736 ∨ -b^{46, 17}_1 c -b^{46, 16}_2 ∨ -b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ -p_736 ∨ b^{46, 17}_0 c in DIMACS: -16601 -16602 16603 -736 16604 0 -16601 -16602 16603 -736 -16605 0 -16601 -16602 16603 -736 16606 0 c -1+1 --> 0 c ( b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ b^{46, 16}_0 ∧ p_736) -> (-b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ -b^{46, 17}_0) c in CNF: c -b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ -p_736 ∨ -b^{46, 17}_2 c -b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ -p_736 ∨ -b^{46, 17}_1 c -b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ -p_736 ∨ -b^{46, 17}_0 c in DIMACS: -16601 16602 -16603 -736 -16604 0 -16601 16602 -16603 -736 -16605 0 -16601 16602 -16603 -736 -16606 0 c 0+1 --> 1 c (-b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ -b^{46, 16}_0 ∧ p_736) -> (-b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ b^{46, 17}_0) c in CNF: c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ -p_736 ∨ -b^{46, 17}_2 c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ -p_736 ∨ -b^{46, 17}_1 c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ -p_736 ∨ b^{46, 17}_0 c in DIMACS: 16601 16602 16603 -736 -16604 0 16601 16602 16603 -736 -16605 0 16601 16602 16603 -736 16606 0 c 1+1 --> 2 c (-b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ b^{46, 16}_0 ∧ p_736) -> (-b^{46, 17}_2 ∧ b^{46, 17}_1 ∧ -b^{46, 17}_0) c in CNF: c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ -p_736 ∨ -b^{46, 17}_2 c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ -p_736 ∨ b^{46, 17}_1 c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ -p_736 ∨ -b^{46, 17}_0 c in DIMACS: 16601 16602 -16603 -736 -16604 0 16601 16602 -16603 -736 16605 0 16601 16602 -16603 -736 -16606 0 c 2+1 --> break c (-b^{46, 16}_2 ∧ b^{46, 16}_1 ∧ -b^{46, 16}_0 ∧ p_736) -> break c in CNF: c b^{46, 16}_2 ∨ -b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ -p_736 ∨ break c in DIMACS: 16601 -16602 16603 -736 1162 0 c 2-1 --> 1 c (-b^{46, 16}_2 ∧ b^{46, 16}_1 ∧ -b^{46, 16}_0 ∧ -p_736) -> (-b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ b^{46, 17}_0) c in CNF: c b^{46, 16}_2 ∨ -b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ p_736 ∨ -b^{46, 17}_2 c b^{46, 16}_2 ∨ -b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ p_736 ∨ -b^{46, 17}_1 c b^{46, 16}_2 ∨ -b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ p_736 ∨ b^{46, 17}_0 c in DIMACS: 16601 -16602 16603 736 -16604 0 16601 -16602 16603 736 -16605 0 16601 -16602 16603 736 16606 0 c 1-1 --> 0 c (-b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ b^{46, 16}_0 ∧ -p_736) -> (-b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ -b^{46, 17}_0) c in CNF: c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ p_736 ∨ -b^{46, 17}_2 c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ p_736 ∨ -b^{46, 17}_1 c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ p_736 ∨ -b^{46, 17}_0 c in DIMACS: 16601 16602 -16603 736 -16604 0 16601 16602 -16603 736 -16605 0 16601 16602 -16603 736 -16606 0 c 0-1 --> -1 c (-b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ -b^{46, 16}_0 ∧ -p_736) -> ( b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ b^{46, 17}_0) c in CNF: c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ p_736 ∨ b^{46, 17}_2 c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ p_736 ∨ -b^{46, 17}_1 c b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ p_736 ∨ b^{46, 17}_0 c in DIMACS: 16601 16602 16603 736 16604 0 16601 16602 16603 736 -16605 0 16601 16602 16603 736 16606 0 c -1-1 --> -2 c ( b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ b^{46, 16}_0 ∧ -p_736) -> ( b^{46, 17}_2 ∧ b^{46, 17}_1 ∧ -b^{46, 17}_0) c in CNF: c -b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ p_736 ∨ b^{46, 17}_2 c -b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ p_736 ∨ b^{46, 17}_1 c -b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ p_736 ∨ -b^{46, 17}_0 c in DIMACS: -16601 16602 -16603 736 16604 0 -16601 16602 -16603 736 16605 0 -16601 16602 -16603 736 -16606 0 c -2-1 --> break c ( b^{46, 16}_2 ∧ b^{46, 16}_1 ∧ -b^{46, 16}_0 ∧ -p_736) -> break c in CNF: c -b^{46, 16}_2 ∨ -b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ p_736 ∨ break c in DIMACS: -16601 -16602 16603 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 16}_2 ∧ -b^{46, 16}_1 ∧ -b^{46, 16}_0 ∧ true) c in CNF: c -b^{46, 16}_2 ∨ b^{46, 16}_1 ∨ b^{46, 16}_0 ∨ false c in DIMACS: -16601 16602 16603 0 c 3 does not represent an automaton state. c -(-b^{46, 16}_2 ∧ b^{46, 16}_1 ∧ b^{46, 16}_0 ∧ true) c in CNF: c b^{46, 16}_2 ∨ -b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ false c in DIMACS: 16601 -16602 -16603 0 c -3 does not represent an automaton state. c -( b^{46, 16}_2 ∧ b^{46, 16}_1 ∧ b^{46, 16}_0 ∧ true) c in CNF: c -b^{46, 16}_2 ∨ -b^{46, 16}_1 ∨ -b^{46, 16}_0 ∨ false c in DIMACS: -16601 -16602 -16603 0 c i = 17 c -2+1 --> -1 c ( b^{46, 17}_2 ∧ b^{46, 17}_1 ∧ -b^{46, 17}_0 ∧ p_782) -> ( b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ b^{46, 18}_0) c in CNF: c -b^{46, 17}_2 ∨ -b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ -p_782 ∨ b^{46, 18}_2 c -b^{46, 17}_2 ∨ -b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ -p_782 ∨ -b^{46, 18}_1 c -b^{46, 17}_2 ∨ -b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ -p_782 ∨ b^{46, 18}_0 c in DIMACS: -16604 -16605 16606 -782 16607 0 -16604 -16605 16606 -782 -16608 0 -16604 -16605 16606 -782 16609 0 c -1+1 --> 0 c ( b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ b^{46, 17}_0 ∧ p_782) -> (-b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ -b^{46, 18}_0) c in CNF: c -b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ -p_782 ∨ -b^{46, 18}_2 c -b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ -p_782 ∨ -b^{46, 18}_1 c -b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ -p_782 ∨ -b^{46, 18}_0 c in DIMACS: -16604 16605 -16606 -782 -16607 0 -16604 16605 -16606 -782 -16608 0 -16604 16605 -16606 -782 -16609 0 c 0+1 --> 1 c (-b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ -b^{46, 17}_0 ∧ p_782) -> (-b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ b^{46, 18}_0) c in CNF: c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ -p_782 ∨ -b^{46, 18}_2 c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ -p_782 ∨ -b^{46, 18}_1 c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ -p_782 ∨ b^{46, 18}_0 c in DIMACS: 16604 16605 16606 -782 -16607 0 16604 16605 16606 -782 -16608 0 16604 16605 16606 -782 16609 0 c 1+1 --> 2 c (-b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ b^{46, 17}_0 ∧ p_782) -> (-b^{46, 18}_2 ∧ b^{46, 18}_1 ∧ -b^{46, 18}_0) c in CNF: c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ -p_782 ∨ -b^{46, 18}_2 c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ -p_782 ∨ b^{46, 18}_1 c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ -p_782 ∨ -b^{46, 18}_0 c in DIMACS: 16604 16605 -16606 -782 -16607 0 16604 16605 -16606 -782 16608 0 16604 16605 -16606 -782 -16609 0 c 2+1 --> break c (-b^{46, 17}_2 ∧ b^{46, 17}_1 ∧ -b^{46, 17}_0 ∧ p_782) -> break c in CNF: c b^{46, 17}_2 ∨ -b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ -p_782 ∨ break c in DIMACS: 16604 -16605 16606 -782 1162 0 c 2-1 --> 1 c (-b^{46, 17}_2 ∧ b^{46, 17}_1 ∧ -b^{46, 17}_0 ∧ -p_782) -> (-b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ b^{46, 18}_0) c in CNF: c b^{46, 17}_2 ∨ -b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ p_782 ∨ -b^{46, 18}_2 c b^{46, 17}_2 ∨ -b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ p_782 ∨ -b^{46, 18}_1 c b^{46, 17}_2 ∨ -b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ p_782 ∨ b^{46, 18}_0 c in DIMACS: 16604 -16605 16606 782 -16607 0 16604 -16605 16606 782 -16608 0 16604 -16605 16606 782 16609 0 c 1-1 --> 0 c (-b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ b^{46, 17}_0 ∧ -p_782) -> (-b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ -b^{46, 18}_0) c in CNF: c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ p_782 ∨ -b^{46, 18}_2 c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ p_782 ∨ -b^{46, 18}_1 c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ p_782 ∨ -b^{46, 18}_0 c in DIMACS: 16604 16605 -16606 782 -16607 0 16604 16605 -16606 782 -16608 0 16604 16605 -16606 782 -16609 0 c 0-1 --> -1 c (-b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ -b^{46, 17}_0 ∧ -p_782) -> ( b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ b^{46, 18}_0) c in CNF: c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ p_782 ∨ b^{46, 18}_2 c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ p_782 ∨ -b^{46, 18}_1 c b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ p_782 ∨ b^{46, 18}_0 c in DIMACS: 16604 16605 16606 782 16607 0 16604 16605 16606 782 -16608 0 16604 16605 16606 782 16609 0 c -1-1 --> -2 c ( b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ b^{46, 17}_0 ∧ -p_782) -> ( b^{46, 18}_2 ∧ b^{46, 18}_1 ∧ -b^{46, 18}_0) c in CNF: c -b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ p_782 ∨ b^{46, 18}_2 c -b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ p_782 ∨ b^{46, 18}_1 c -b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ p_782 ∨ -b^{46, 18}_0 c in DIMACS: -16604 16605 -16606 782 16607 0 -16604 16605 -16606 782 16608 0 -16604 16605 -16606 782 -16609 0 c -2-1 --> break c ( b^{46, 17}_2 ∧ b^{46, 17}_1 ∧ -b^{46, 17}_0 ∧ -p_782) -> break c in CNF: c -b^{46, 17}_2 ∨ -b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ p_782 ∨ break c in DIMACS: -16604 -16605 16606 782 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 17}_2 ∧ -b^{46, 17}_1 ∧ -b^{46, 17}_0 ∧ true) c in CNF: c -b^{46, 17}_2 ∨ b^{46, 17}_1 ∨ b^{46, 17}_0 ∨ false c in DIMACS: -16604 16605 16606 0 c 3 does not represent an automaton state. c -(-b^{46, 17}_2 ∧ b^{46, 17}_1 ∧ b^{46, 17}_0 ∧ true) c in CNF: c b^{46, 17}_2 ∨ -b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ false c in DIMACS: 16604 -16605 -16606 0 c -3 does not represent an automaton state. c -( b^{46, 17}_2 ∧ b^{46, 17}_1 ∧ b^{46, 17}_0 ∧ true) c in CNF: c -b^{46, 17}_2 ∨ -b^{46, 17}_1 ∨ -b^{46, 17}_0 ∨ false c in DIMACS: -16604 -16605 -16606 0 c i = 18 c -2+1 --> -1 c ( b^{46, 18}_2 ∧ b^{46, 18}_1 ∧ -b^{46, 18}_0 ∧ p_828) -> ( b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ b^{46, 19}_0) c in CNF: c -b^{46, 18}_2 ∨ -b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ -p_828 ∨ b^{46, 19}_2 c -b^{46, 18}_2 ∨ -b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ -p_828 ∨ -b^{46, 19}_1 c -b^{46, 18}_2 ∨ -b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ -p_828 ∨ b^{46, 19}_0 c in DIMACS: -16607 -16608 16609 -828 16610 0 -16607 -16608 16609 -828 -16611 0 -16607 -16608 16609 -828 16612 0 c -1+1 --> 0 c ( b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ b^{46, 18}_0 ∧ p_828) -> (-b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ -b^{46, 19}_0) c in CNF: c -b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ -p_828 ∨ -b^{46, 19}_2 c -b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ -p_828 ∨ -b^{46, 19}_1 c -b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ -p_828 ∨ -b^{46, 19}_0 c in DIMACS: -16607 16608 -16609 -828 -16610 0 -16607 16608 -16609 -828 -16611 0 -16607 16608 -16609 -828 -16612 0 c 0+1 --> 1 c (-b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ -b^{46, 18}_0 ∧ p_828) -> (-b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ b^{46, 19}_0) c in CNF: c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ -p_828 ∨ -b^{46, 19}_2 c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ -p_828 ∨ -b^{46, 19}_1 c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ -p_828 ∨ b^{46, 19}_0 c in DIMACS: 16607 16608 16609 -828 -16610 0 16607 16608 16609 -828 -16611 0 16607 16608 16609 -828 16612 0 c 1+1 --> 2 c (-b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ b^{46, 18}_0 ∧ p_828) -> (-b^{46, 19}_2 ∧ b^{46, 19}_1 ∧ -b^{46, 19}_0) c in CNF: c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ -p_828 ∨ -b^{46, 19}_2 c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ -p_828 ∨ b^{46, 19}_1 c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ -p_828 ∨ -b^{46, 19}_0 c in DIMACS: 16607 16608 -16609 -828 -16610 0 16607 16608 -16609 -828 16611 0 16607 16608 -16609 -828 -16612 0 c 2+1 --> break c (-b^{46, 18}_2 ∧ b^{46, 18}_1 ∧ -b^{46, 18}_0 ∧ p_828) -> break c in CNF: c b^{46, 18}_2 ∨ -b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ -p_828 ∨ break c in DIMACS: 16607 -16608 16609 -828 1162 0 c 2-1 --> 1 c (-b^{46, 18}_2 ∧ b^{46, 18}_1 ∧ -b^{46, 18}_0 ∧ -p_828) -> (-b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ b^{46, 19}_0) c in CNF: c b^{46, 18}_2 ∨ -b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ p_828 ∨ -b^{46, 19}_2 c b^{46, 18}_2 ∨ -b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ p_828 ∨ -b^{46, 19}_1 c b^{46, 18}_2 ∨ -b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ p_828 ∨ b^{46, 19}_0 c in DIMACS: 16607 -16608 16609 828 -16610 0 16607 -16608 16609 828 -16611 0 16607 -16608 16609 828 16612 0 c 1-1 --> 0 c (-b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ b^{46, 18}_0 ∧ -p_828) -> (-b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ -b^{46, 19}_0) c in CNF: c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ p_828 ∨ -b^{46, 19}_2 c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ p_828 ∨ -b^{46, 19}_1 c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ p_828 ∨ -b^{46, 19}_0 c in DIMACS: 16607 16608 -16609 828 -16610 0 16607 16608 -16609 828 -16611 0 16607 16608 -16609 828 -16612 0 c 0-1 --> -1 c (-b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ -b^{46, 18}_0 ∧ -p_828) -> ( b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ b^{46, 19}_0) c in CNF: c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ p_828 ∨ b^{46, 19}_2 c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ p_828 ∨ -b^{46, 19}_1 c b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ p_828 ∨ b^{46, 19}_0 c in DIMACS: 16607 16608 16609 828 16610 0 16607 16608 16609 828 -16611 0 16607 16608 16609 828 16612 0 c -1-1 --> -2 c ( b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ b^{46, 18}_0 ∧ -p_828) -> ( b^{46, 19}_2 ∧ b^{46, 19}_1 ∧ -b^{46, 19}_0) c in CNF: c -b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ p_828 ∨ b^{46, 19}_2 c -b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ p_828 ∨ b^{46, 19}_1 c -b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ p_828 ∨ -b^{46, 19}_0 c in DIMACS: -16607 16608 -16609 828 16610 0 -16607 16608 -16609 828 16611 0 -16607 16608 -16609 828 -16612 0 c -2-1 --> break c ( b^{46, 18}_2 ∧ b^{46, 18}_1 ∧ -b^{46, 18}_0 ∧ -p_828) -> break c in CNF: c -b^{46, 18}_2 ∨ -b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ p_828 ∨ break c in DIMACS: -16607 -16608 16609 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 18}_2 ∧ -b^{46, 18}_1 ∧ -b^{46, 18}_0 ∧ true) c in CNF: c -b^{46, 18}_2 ∨ b^{46, 18}_1 ∨ b^{46, 18}_0 ∨ false c in DIMACS: -16607 16608 16609 0 c 3 does not represent an automaton state. c -(-b^{46, 18}_2 ∧ b^{46, 18}_1 ∧ b^{46, 18}_0 ∧ true) c in CNF: c b^{46, 18}_2 ∨ -b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ false c in DIMACS: 16607 -16608 -16609 0 c -3 does not represent an automaton state. c -( b^{46, 18}_2 ∧ b^{46, 18}_1 ∧ b^{46, 18}_0 ∧ true) c in CNF: c -b^{46, 18}_2 ∨ -b^{46, 18}_1 ∨ -b^{46, 18}_0 ∨ false c in DIMACS: -16607 -16608 -16609 0 c i = 19 c -2+1 --> -1 c ( b^{46, 19}_2 ∧ b^{46, 19}_1 ∧ -b^{46, 19}_0 ∧ p_874) -> ( b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ b^{46, 20}_0) c in CNF: c -b^{46, 19}_2 ∨ -b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ -p_874 ∨ b^{46, 20}_2 c -b^{46, 19}_2 ∨ -b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ -p_874 ∨ -b^{46, 20}_1 c -b^{46, 19}_2 ∨ -b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ -p_874 ∨ b^{46, 20}_0 c in DIMACS: -16610 -16611 16612 -874 16613 0 -16610 -16611 16612 -874 -16614 0 -16610 -16611 16612 -874 16615 0 c -1+1 --> 0 c ( b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ b^{46, 19}_0 ∧ p_874) -> (-b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ -b^{46, 20}_0) c in CNF: c -b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ -p_874 ∨ -b^{46, 20}_2 c -b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ -p_874 ∨ -b^{46, 20}_1 c -b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ -p_874 ∨ -b^{46, 20}_0 c in DIMACS: -16610 16611 -16612 -874 -16613 0 -16610 16611 -16612 -874 -16614 0 -16610 16611 -16612 -874 -16615 0 c 0+1 --> 1 c (-b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ -b^{46, 19}_0 ∧ p_874) -> (-b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ b^{46, 20}_0) c in CNF: c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ -p_874 ∨ -b^{46, 20}_2 c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ -p_874 ∨ -b^{46, 20}_1 c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ -p_874 ∨ b^{46, 20}_0 c in DIMACS: 16610 16611 16612 -874 -16613 0 16610 16611 16612 -874 -16614 0 16610 16611 16612 -874 16615 0 c 1+1 --> 2 c (-b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ b^{46, 19}_0 ∧ p_874) -> (-b^{46, 20}_2 ∧ b^{46, 20}_1 ∧ -b^{46, 20}_0) c in CNF: c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ -p_874 ∨ -b^{46, 20}_2 c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ -p_874 ∨ b^{46, 20}_1 c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ -p_874 ∨ -b^{46, 20}_0 c in DIMACS: 16610 16611 -16612 -874 -16613 0 16610 16611 -16612 -874 16614 0 16610 16611 -16612 -874 -16615 0 c 2+1 --> break c (-b^{46, 19}_2 ∧ b^{46, 19}_1 ∧ -b^{46, 19}_0 ∧ p_874) -> break c in CNF: c b^{46, 19}_2 ∨ -b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ -p_874 ∨ break c in DIMACS: 16610 -16611 16612 -874 1162 0 c 2-1 --> 1 c (-b^{46, 19}_2 ∧ b^{46, 19}_1 ∧ -b^{46, 19}_0 ∧ -p_874) -> (-b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ b^{46, 20}_0) c in CNF: c b^{46, 19}_2 ∨ -b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ p_874 ∨ -b^{46, 20}_2 c b^{46, 19}_2 ∨ -b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ p_874 ∨ -b^{46, 20}_1 c b^{46, 19}_2 ∨ -b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ p_874 ∨ b^{46, 20}_0 c in DIMACS: 16610 -16611 16612 874 -16613 0 16610 -16611 16612 874 -16614 0 16610 -16611 16612 874 16615 0 c 1-1 --> 0 c (-b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ b^{46, 19}_0 ∧ -p_874) -> (-b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ -b^{46, 20}_0) c in CNF: c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ p_874 ∨ -b^{46, 20}_2 c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ p_874 ∨ -b^{46, 20}_1 c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ p_874 ∨ -b^{46, 20}_0 c in DIMACS: 16610 16611 -16612 874 -16613 0 16610 16611 -16612 874 -16614 0 16610 16611 -16612 874 -16615 0 c 0-1 --> -1 c (-b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ -b^{46, 19}_0 ∧ -p_874) -> ( b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ b^{46, 20}_0) c in CNF: c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ p_874 ∨ b^{46, 20}_2 c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ p_874 ∨ -b^{46, 20}_1 c b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ p_874 ∨ b^{46, 20}_0 c in DIMACS: 16610 16611 16612 874 16613 0 16610 16611 16612 874 -16614 0 16610 16611 16612 874 16615 0 c -1-1 --> -2 c ( b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ b^{46, 19}_0 ∧ -p_874) -> ( b^{46, 20}_2 ∧ b^{46, 20}_1 ∧ -b^{46, 20}_0) c in CNF: c -b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ p_874 ∨ b^{46, 20}_2 c -b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ p_874 ∨ b^{46, 20}_1 c -b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ p_874 ∨ -b^{46, 20}_0 c in DIMACS: -16610 16611 -16612 874 16613 0 -16610 16611 -16612 874 16614 0 -16610 16611 -16612 874 -16615 0 c -2-1 --> break c ( b^{46, 19}_2 ∧ b^{46, 19}_1 ∧ -b^{46, 19}_0 ∧ -p_874) -> break c in CNF: c -b^{46, 19}_2 ∨ -b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ p_874 ∨ break c in DIMACS: -16610 -16611 16612 874 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 19}_2 ∧ -b^{46, 19}_1 ∧ -b^{46, 19}_0 ∧ true) c in CNF: c -b^{46, 19}_2 ∨ b^{46, 19}_1 ∨ b^{46, 19}_0 ∨ false c in DIMACS: -16610 16611 16612 0 c 3 does not represent an automaton state. c -(-b^{46, 19}_2 ∧ b^{46, 19}_1 ∧ b^{46, 19}_0 ∧ true) c in CNF: c b^{46, 19}_2 ∨ -b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ false c in DIMACS: 16610 -16611 -16612 0 c -3 does not represent an automaton state. c -( b^{46, 19}_2 ∧ b^{46, 19}_1 ∧ b^{46, 19}_0 ∧ true) c in CNF: c -b^{46, 19}_2 ∨ -b^{46, 19}_1 ∨ -b^{46, 19}_0 ∨ false c in DIMACS: -16610 -16611 -16612 0 c i = 20 c -2+1 --> -1 c ( b^{46, 20}_2 ∧ b^{46, 20}_1 ∧ -b^{46, 20}_0 ∧ p_920) -> ( b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ b^{46, 21}_0) c in CNF: c -b^{46, 20}_2 ∨ -b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ -p_920 ∨ b^{46, 21}_2 c -b^{46, 20}_2 ∨ -b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ -p_920 ∨ -b^{46, 21}_1 c -b^{46, 20}_2 ∨ -b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ -p_920 ∨ b^{46, 21}_0 c in DIMACS: -16613 -16614 16615 -920 16616 0 -16613 -16614 16615 -920 -16617 0 -16613 -16614 16615 -920 16618 0 c -1+1 --> 0 c ( b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ b^{46, 20}_0 ∧ p_920) -> (-b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ -b^{46, 21}_0) c in CNF: c -b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ -p_920 ∨ -b^{46, 21}_2 c -b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ -p_920 ∨ -b^{46, 21}_1 c -b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ -p_920 ∨ -b^{46, 21}_0 c in DIMACS: -16613 16614 -16615 -920 -16616 0 -16613 16614 -16615 -920 -16617 0 -16613 16614 -16615 -920 -16618 0 c 0+1 --> 1 c (-b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ -b^{46, 20}_0 ∧ p_920) -> (-b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ b^{46, 21}_0) c in CNF: c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ -p_920 ∨ -b^{46, 21}_2 c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ -p_920 ∨ -b^{46, 21}_1 c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ -p_920 ∨ b^{46, 21}_0 c in DIMACS: 16613 16614 16615 -920 -16616 0 16613 16614 16615 -920 -16617 0 16613 16614 16615 -920 16618 0 c 1+1 --> 2 c (-b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ b^{46, 20}_0 ∧ p_920) -> (-b^{46, 21}_2 ∧ b^{46, 21}_1 ∧ -b^{46, 21}_0) c in CNF: c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ -p_920 ∨ -b^{46, 21}_2 c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ -p_920 ∨ b^{46, 21}_1 c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ -p_920 ∨ -b^{46, 21}_0 c in DIMACS: 16613 16614 -16615 -920 -16616 0 16613 16614 -16615 -920 16617 0 16613 16614 -16615 -920 -16618 0 c 2+1 --> break c (-b^{46, 20}_2 ∧ b^{46, 20}_1 ∧ -b^{46, 20}_0 ∧ p_920) -> break c in CNF: c b^{46, 20}_2 ∨ -b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ -p_920 ∨ break c in DIMACS: 16613 -16614 16615 -920 1162 0 c 2-1 --> 1 c (-b^{46, 20}_2 ∧ b^{46, 20}_1 ∧ -b^{46, 20}_0 ∧ -p_920) -> (-b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ b^{46, 21}_0) c in CNF: c b^{46, 20}_2 ∨ -b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ p_920 ∨ -b^{46, 21}_2 c b^{46, 20}_2 ∨ -b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ p_920 ∨ -b^{46, 21}_1 c b^{46, 20}_2 ∨ -b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ p_920 ∨ b^{46, 21}_0 c in DIMACS: 16613 -16614 16615 920 -16616 0 16613 -16614 16615 920 -16617 0 16613 -16614 16615 920 16618 0 c 1-1 --> 0 c (-b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ b^{46, 20}_0 ∧ -p_920) -> (-b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ -b^{46, 21}_0) c in CNF: c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ p_920 ∨ -b^{46, 21}_2 c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ p_920 ∨ -b^{46, 21}_1 c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ p_920 ∨ -b^{46, 21}_0 c in DIMACS: 16613 16614 -16615 920 -16616 0 16613 16614 -16615 920 -16617 0 16613 16614 -16615 920 -16618 0 c 0-1 --> -1 c (-b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ -b^{46, 20}_0 ∧ -p_920) -> ( b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ b^{46, 21}_0) c in CNF: c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ p_920 ∨ b^{46, 21}_2 c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ p_920 ∨ -b^{46, 21}_1 c b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ p_920 ∨ b^{46, 21}_0 c in DIMACS: 16613 16614 16615 920 16616 0 16613 16614 16615 920 -16617 0 16613 16614 16615 920 16618 0 c -1-1 --> -2 c ( b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ b^{46, 20}_0 ∧ -p_920) -> ( b^{46, 21}_2 ∧ b^{46, 21}_1 ∧ -b^{46, 21}_0) c in CNF: c -b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ p_920 ∨ b^{46, 21}_2 c -b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ p_920 ∨ b^{46, 21}_1 c -b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ p_920 ∨ -b^{46, 21}_0 c in DIMACS: -16613 16614 -16615 920 16616 0 -16613 16614 -16615 920 16617 0 -16613 16614 -16615 920 -16618 0 c -2-1 --> break c ( b^{46, 20}_2 ∧ b^{46, 20}_1 ∧ -b^{46, 20}_0 ∧ -p_920) -> break c in CNF: c -b^{46, 20}_2 ∨ -b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ p_920 ∨ break c in DIMACS: -16613 -16614 16615 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 20}_2 ∧ -b^{46, 20}_1 ∧ -b^{46, 20}_0 ∧ true) c in CNF: c -b^{46, 20}_2 ∨ b^{46, 20}_1 ∨ b^{46, 20}_0 ∨ false c in DIMACS: -16613 16614 16615 0 c 3 does not represent an automaton state. c -(-b^{46, 20}_2 ∧ b^{46, 20}_1 ∧ b^{46, 20}_0 ∧ true) c in CNF: c b^{46, 20}_2 ∨ -b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ false c in DIMACS: 16613 -16614 -16615 0 c -3 does not represent an automaton state. c -( b^{46, 20}_2 ∧ b^{46, 20}_1 ∧ b^{46, 20}_0 ∧ true) c in CNF: c -b^{46, 20}_2 ∨ -b^{46, 20}_1 ∨ -b^{46, 20}_0 ∨ false c in DIMACS: -16613 -16614 -16615 0 c i = 21 c -2+1 --> -1 c ( b^{46, 21}_2 ∧ b^{46, 21}_1 ∧ -b^{46, 21}_0 ∧ p_966) -> ( b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ b^{46, 22}_0) c in CNF: c -b^{46, 21}_2 ∨ -b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ -p_966 ∨ b^{46, 22}_2 c -b^{46, 21}_2 ∨ -b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ -p_966 ∨ -b^{46, 22}_1 c -b^{46, 21}_2 ∨ -b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ -p_966 ∨ b^{46, 22}_0 c in DIMACS: -16616 -16617 16618 -966 16619 0 -16616 -16617 16618 -966 -16620 0 -16616 -16617 16618 -966 16621 0 c -1+1 --> 0 c ( b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ b^{46, 21}_0 ∧ p_966) -> (-b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ -b^{46, 22}_0) c in CNF: c -b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ -p_966 ∨ -b^{46, 22}_2 c -b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ -p_966 ∨ -b^{46, 22}_1 c -b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ -p_966 ∨ -b^{46, 22}_0 c in DIMACS: -16616 16617 -16618 -966 -16619 0 -16616 16617 -16618 -966 -16620 0 -16616 16617 -16618 -966 -16621 0 c 0+1 --> 1 c (-b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ -b^{46, 21}_0 ∧ p_966) -> (-b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ b^{46, 22}_0) c in CNF: c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ -p_966 ∨ -b^{46, 22}_2 c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ -p_966 ∨ -b^{46, 22}_1 c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ -p_966 ∨ b^{46, 22}_0 c in DIMACS: 16616 16617 16618 -966 -16619 0 16616 16617 16618 -966 -16620 0 16616 16617 16618 -966 16621 0 c 1+1 --> 2 c (-b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ b^{46, 21}_0 ∧ p_966) -> (-b^{46, 22}_2 ∧ b^{46, 22}_1 ∧ -b^{46, 22}_0) c in CNF: c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ -p_966 ∨ -b^{46, 22}_2 c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ -p_966 ∨ b^{46, 22}_1 c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ -p_966 ∨ -b^{46, 22}_0 c in DIMACS: 16616 16617 -16618 -966 -16619 0 16616 16617 -16618 -966 16620 0 16616 16617 -16618 -966 -16621 0 c 2+1 --> break c (-b^{46, 21}_2 ∧ b^{46, 21}_1 ∧ -b^{46, 21}_0 ∧ p_966) -> break c in CNF: c b^{46, 21}_2 ∨ -b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ -p_966 ∨ break c in DIMACS: 16616 -16617 16618 -966 1162 0 c 2-1 --> 1 c (-b^{46, 21}_2 ∧ b^{46, 21}_1 ∧ -b^{46, 21}_0 ∧ -p_966) -> (-b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ b^{46, 22}_0) c in CNF: c b^{46, 21}_2 ∨ -b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ p_966 ∨ -b^{46, 22}_2 c b^{46, 21}_2 ∨ -b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ p_966 ∨ -b^{46, 22}_1 c b^{46, 21}_2 ∨ -b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ p_966 ∨ b^{46, 22}_0 c in DIMACS: 16616 -16617 16618 966 -16619 0 16616 -16617 16618 966 -16620 0 16616 -16617 16618 966 16621 0 c 1-1 --> 0 c (-b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ b^{46, 21}_0 ∧ -p_966) -> (-b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ -b^{46, 22}_0) c in CNF: c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ p_966 ∨ -b^{46, 22}_2 c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ p_966 ∨ -b^{46, 22}_1 c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ p_966 ∨ -b^{46, 22}_0 c in DIMACS: 16616 16617 -16618 966 -16619 0 16616 16617 -16618 966 -16620 0 16616 16617 -16618 966 -16621 0 c 0-1 --> -1 c (-b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ -b^{46, 21}_0 ∧ -p_966) -> ( b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ b^{46, 22}_0) c in CNF: c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ p_966 ∨ b^{46, 22}_2 c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ p_966 ∨ -b^{46, 22}_1 c b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ p_966 ∨ b^{46, 22}_0 c in DIMACS: 16616 16617 16618 966 16619 0 16616 16617 16618 966 -16620 0 16616 16617 16618 966 16621 0 c -1-1 --> -2 c ( b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ b^{46, 21}_0 ∧ -p_966) -> ( b^{46, 22}_2 ∧ b^{46, 22}_1 ∧ -b^{46, 22}_0) c in CNF: c -b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ p_966 ∨ b^{46, 22}_2 c -b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ p_966 ∨ b^{46, 22}_1 c -b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ p_966 ∨ -b^{46, 22}_0 c in DIMACS: -16616 16617 -16618 966 16619 0 -16616 16617 -16618 966 16620 0 -16616 16617 -16618 966 -16621 0 c -2-1 --> break c ( b^{46, 21}_2 ∧ b^{46, 21}_1 ∧ -b^{46, 21}_0 ∧ -p_966) -> break c in CNF: c -b^{46, 21}_2 ∨ -b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ p_966 ∨ break c in DIMACS: -16616 -16617 16618 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 21}_2 ∧ -b^{46, 21}_1 ∧ -b^{46, 21}_0 ∧ true) c in CNF: c -b^{46, 21}_2 ∨ b^{46, 21}_1 ∨ b^{46, 21}_0 ∨ false c in DIMACS: -16616 16617 16618 0 c 3 does not represent an automaton state. c -(-b^{46, 21}_2 ∧ b^{46, 21}_1 ∧ b^{46, 21}_0 ∧ true) c in CNF: c b^{46, 21}_2 ∨ -b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ false c in DIMACS: 16616 -16617 -16618 0 c -3 does not represent an automaton state. c -( b^{46, 21}_2 ∧ b^{46, 21}_1 ∧ b^{46, 21}_0 ∧ true) c in CNF: c -b^{46, 21}_2 ∨ -b^{46, 21}_1 ∨ -b^{46, 21}_0 ∨ false c in DIMACS: -16616 -16617 -16618 0 c i = 22 c -2+1 --> -1 c ( b^{46, 22}_2 ∧ b^{46, 22}_1 ∧ -b^{46, 22}_0 ∧ p_1012) -> ( b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ b^{46, 23}_0) c in CNF: c -b^{46, 22}_2 ∨ -b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ -p_1012 ∨ b^{46, 23}_2 c -b^{46, 22}_2 ∨ -b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ -p_1012 ∨ -b^{46, 23}_1 c -b^{46, 22}_2 ∨ -b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ -p_1012 ∨ b^{46, 23}_0 c in DIMACS: -16619 -16620 16621 -1012 16622 0 -16619 -16620 16621 -1012 -16623 0 -16619 -16620 16621 -1012 16624 0 c -1+1 --> 0 c ( b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ b^{46, 22}_0 ∧ p_1012) -> (-b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ -b^{46, 23}_0) c in CNF: c -b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ -p_1012 ∨ -b^{46, 23}_2 c -b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ -p_1012 ∨ -b^{46, 23}_1 c -b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ -p_1012 ∨ -b^{46, 23}_0 c in DIMACS: -16619 16620 -16621 -1012 -16622 0 -16619 16620 -16621 -1012 -16623 0 -16619 16620 -16621 -1012 -16624 0 c 0+1 --> 1 c (-b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ -b^{46, 22}_0 ∧ p_1012) -> (-b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ b^{46, 23}_0) c in CNF: c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ -p_1012 ∨ -b^{46, 23}_2 c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ -p_1012 ∨ -b^{46, 23}_1 c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ -p_1012 ∨ b^{46, 23}_0 c in DIMACS: 16619 16620 16621 -1012 -16622 0 16619 16620 16621 -1012 -16623 0 16619 16620 16621 -1012 16624 0 c 1+1 --> 2 c (-b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ b^{46, 22}_0 ∧ p_1012) -> (-b^{46, 23}_2 ∧ b^{46, 23}_1 ∧ -b^{46, 23}_0) c in CNF: c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ -p_1012 ∨ -b^{46, 23}_2 c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ -p_1012 ∨ b^{46, 23}_1 c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ -p_1012 ∨ -b^{46, 23}_0 c in DIMACS: 16619 16620 -16621 -1012 -16622 0 16619 16620 -16621 -1012 16623 0 16619 16620 -16621 -1012 -16624 0 c 2+1 --> break c (-b^{46, 22}_2 ∧ b^{46, 22}_1 ∧ -b^{46, 22}_0 ∧ p_1012) -> break c in CNF: c b^{46, 22}_2 ∨ -b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ -p_1012 ∨ break c in DIMACS: 16619 -16620 16621 -1012 1162 0 c 2-1 --> 1 c (-b^{46, 22}_2 ∧ b^{46, 22}_1 ∧ -b^{46, 22}_0 ∧ -p_1012) -> (-b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ b^{46, 23}_0) c in CNF: c b^{46, 22}_2 ∨ -b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ p_1012 ∨ -b^{46, 23}_2 c b^{46, 22}_2 ∨ -b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ p_1012 ∨ -b^{46, 23}_1 c b^{46, 22}_2 ∨ -b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ p_1012 ∨ b^{46, 23}_0 c in DIMACS: 16619 -16620 16621 1012 -16622 0 16619 -16620 16621 1012 -16623 0 16619 -16620 16621 1012 16624 0 c 1-1 --> 0 c (-b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ b^{46, 22}_0 ∧ -p_1012) -> (-b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ -b^{46, 23}_0) c in CNF: c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ p_1012 ∨ -b^{46, 23}_2 c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ p_1012 ∨ -b^{46, 23}_1 c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ p_1012 ∨ -b^{46, 23}_0 c in DIMACS: 16619 16620 -16621 1012 -16622 0 16619 16620 -16621 1012 -16623 0 16619 16620 -16621 1012 -16624 0 c 0-1 --> -1 c (-b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ -b^{46, 22}_0 ∧ -p_1012) -> ( b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ b^{46, 23}_0) c in CNF: c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ p_1012 ∨ b^{46, 23}_2 c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ p_1012 ∨ -b^{46, 23}_1 c b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ p_1012 ∨ b^{46, 23}_0 c in DIMACS: 16619 16620 16621 1012 16622 0 16619 16620 16621 1012 -16623 0 16619 16620 16621 1012 16624 0 c -1-1 --> -2 c ( b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ b^{46, 22}_0 ∧ -p_1012) -> ( b^{46, 23}_2 ∧ b^{46, 23}_1 ∧ -b^{46, 23}_0) c in CNF: c -b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ p_1012 ∨ b^{46, 23}_2 c -b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ p_1012 ∨ b^{46, 23}_1 c -b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ p_1012 ∨ -b^{46, 23}_0 c in DIMACS: -16619 16620 -16621 1012 16622 0 -16619 16620 -16621 1012 16623 0 -16619 16620 -16621 1012 -16624 0 c -2-1 --> break c ( b^{46, 22}_2 ∧ b^{46, 22}_1 ∧ -b^{46, 22}_0 ∧ -p_1012) -> break c in CNF: c -b^{46, 22}_2 ∨ -b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ p_1012 ∨ break c in DIMACS: -16619 -16620 16621 1012 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 22}_2 ∧ -b^{46, 22}_1 ∧ -b^{46, 22}_0 ∧ true) c in CNF: c -b^{46, 22}_2 ∨ b^{46, 22}_1 ∨ b^{46, 22}_0 ∨ false c in DIMACS: -16619 16620 16621 0 c 3 does not represent an automaton state. c -(-b^{46, 22}_2 ∧ b^{46, 22}_1 ∧ b^{46, 22}_0 ∧ true) c in CNF: c b^{46, 22}_2 ∨ -b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ false c in DIMACS: 16619 -16620 -16621 0 c -3 does not represent an automaton state. c -( b^{46, 22}_2 ∧ b^{46, 22}_1 ∧ b^{46, 22}_0 ∧ true) c in CNF: c -b^{46, 22}_2 ∨ -b^{46, 22}_1 ∨ -b^{46, 22}_0 ∨ false c in DIMACS: -16619 -16620 -16621 0 c i = 23 c -2+1 --> -1 c ( b^{46, 23}_2 ∧ b^{46, 23}_1 ∧ -b^{46, 23}_0 ∧ p_1058) -> ( b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ b^{46, 24}_0) c in CNF: c -b^{46, 23}_2 ∨ -b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ -p_1058 ∨ b^{46, 24}_2 c -b^{46, 23}_2 ∨ -b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ -p_1058 ∨ -b^{46, 24}_1 c -b^{46, 23}_2 ∨ -b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ -p_1058 ∨ b^{46, 24}_0 c in DIMACS: -16622 -16623 16624 -1058 16625 0 -16622 -16623 16624 -1058 -16626 0 -16622 -16623 16624 -1058 16627 0 c -1+1 --> 0 c ( b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ b^{46, 23}_0 ∧ p_1058) -> (-b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ -b^{46, 24}_0) c in CNF: c -b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ -p_1058 ∨ -b^{46, 24}_2 c -b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ -p_1058 ∨ -b^{46, 24}_1 c -b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ -p_1058 ∨ -b^{46, 24}_0 c in DIMACS: -16622 16623 -16624 -1058 -16625 0 -16622 16623 -16624 -1058 -16626 0 -16622 16623 -16624 -1058 -16627 0 c 0+1 --> 1 c (-b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ -b^{46, 23}_0 ∧ p_1058) -> (-b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ b^{46, 24}_0) c in CNF: c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ -p_1058 ∨ -b^{46, 24}_2 c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ -p_1058 ∨ -b^{46, 24}_1 c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ -p_1058 ∨ b^{46, 24}_0 c in DIMACS: 16622 16623 16624 -1058 -16625 0 16622 16623 16624 -1058 -16626 0 16622 16623 16624 -1058 16627 0 c 1+1 --> 2 c (-b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ b^{46, 23}_0 ∧ p_1058) -> (-b^{46, 24}_2 ∧ b^{46, 24}_1 ∧ -b^{46, 24}_0) c in CNF: c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ -p_1058 ∨ -b^{46, 24}_2 c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ -p_1058 ∨ b^{46, 24}_1 c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ -p_1058 ∨ -b^{46, 24}_0 c in DIMACS: 16622 16623 -16624 -1058 -16625 0 16622 16623 -16624 -1058 16626 0 16622 16623 -16624 -1058 -16627 0 c 2+1 --> break c (-b^{46, 23}_2 ∧ b^{46, 23}_1 ∧ -b^{46, 23}_0 ∧ p_1058) -> break c in CNF: c b^{46, 23}_2 ∨ -b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ -p_1058 ∨ break c in DIMACS: 16622 -16623 16624 -1058 1162 0 c 2-1 --> 1 c (-b^{46, 23}_2 ∧ b^{46, 23}_1 ∧ -b^{46, 23}_0 ∧ -p_1058) -> (-b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ b^{46, 24}_0) c in CNF: c b^{46, 23}_2 ∨ -b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ p_1058 ∨ -b^{46, 24}_2 c b^{46, 23}_2 ∨ -b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ p_1058 ∨ -b^{46, 24}_1 c b^{46, 23}_2 ∨ -b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ p_1058 ∨ b^{46, 24}_0 c in DIMACS: 16622 -16623 16624 1058 -16625 0 16622 -16623 16624 1058 -16626 0 16622 -16623 16624 1058 16627 0 c 1-1 --> 0 c (-b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ b^{46, 23}_0 ∧ -p_1058) -> (-b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ -b^{46, 24}_0) c in CNF: c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ p_1058 ∨ -b^{46, 24}_2 c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ p_1058 ∨ -b^{46, 24}_1 c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ p_1058 ∨ -b^{46, 24}_0 c in DIMACS: 16622 16623 -16624 1058 -16625 0 16622 16623 -16624 1058 -16626 0 16622 16623 -16624 1058 -16627 0 c 0-1 --> -1 c (-b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ -b^{46, 23}_0 ∧ -p_1058) -> ( b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ b^{46, 24}_0) c in CNF: c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ p_1058 ∨ b^{46, 24}_2 c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ p_1058 ∨ -b^{46, 24}_1 c b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ p_1058 ∨ b^{46, 24}_0 c in DIMACS: 16622 16623 16624 1058 16625 0 16622 16623 16624 1058 -16626 0 16622 16623 16624 1058 16627 0 c -1-1 --> -2 c ( b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ b^{46, 23}_0 ∧ -p_1058) -> ( b^{46, 24}_2 ∧ b^{46, 24}_1 ∧ -b^{46, 24}_0) c in CNF: c -b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ p_1058 ∨ b^{46, 24}_2 c -b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ p_1058 ∨ b^{46, 24}_1 c -b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ p_1058 ∨ -b^{46, 24}_0 c in DIMACS: -16622 16623 -16624 1058 16625 0 -16622 16623 -16624 1058 16626 0 -16622 16623 -16624 1058 -16627 0 c -2-1 --> break c ( b^{46, 23}_2 ∧ b^{46, 23}_1 ∧ -b^{46, 23}_0 ∧ -p_1058) -> break c in CNF: c -b^{46, 23}_2 ∨ -b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ p_1058 ∨ break c in DIMACS: -16622 -16623 16624 1058 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 23}_2 ∧ -b^{46, 23}_1 ∧ -b^{46, 23}_0 ∧ true) c in CNF: c -b^{46, 23}_2 ∨ b^{46, 23}_1 ∨ b^{46, 23}_0 ∨ false c in DIMACS: -16622 16623 16624 0 c 3 does not represent an automaton state. c -(-b^{46, 23}_2 ∧ b^{46, 23}_1 ∧ b^{46, 23}_0 ∧ true) c in CNF: c b^{46, 23}_2 ∨ -b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ false c in DIMACS: 16622 -16623 -16624 0 c -3 does not represent an automaton state. c -( b^{46, 23}_2 ∧ b^{46, 23}_1 ∧ b^{46, 23}_0 ∧ true) c in CNF: c -b^{46, 23}_2 ∨ -b^{46, 23}_1 ∨ -b^{46, 23}_0 ∨ false c in DIMACS: -16622 -16623 -16624 0 c i = 24 c -2+1 --> -1 c ( b^{46, 24}_2 ∧ b^{46, 24}_1 ∧ -b^{46, 24}_0 ∧ p_1104) -> ( b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ b^{46, 25}_0) c in CNF: c -b^{46, 24}_2 ∨ -b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ -p_1104 ∨ b^{46, 25}_2 c -b^{46, 24}_2 ∨ -b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ -p_1104 ∨ -b^{46, 25}_1 c -b^{46, 24}_2 ∨ -b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ -p_1104 ∨ b^{46, 25}_0 c in DIMACS: -16625 -16626 16627 -1104 16628 0 -16625 -16626 16627 -1104 -16629 0 -16625 -16626 16627 -1104 16630 0 c -1+1 --> 0 c ( b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ b^{46, 24}_0 ∧ p_1104) -> (-b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ -b^{46, 25}_0) c in CNF: c -b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ -p_1104 ∨ -b^{46, 25}_2 c -b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ -p_1104 ∨ -b^{46, 25}_1 c -b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ -p_1104 ∨ -b^{46, 25}_0 c in DIMACS: -16625 16626 -16627 -1104 -16628 0 -16625 16626 -16627 -1104 -16629 0 -16625 16626 -16627 -1104 -16630 0 c 0+1 --> 1 c (-b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ -b^{46, 24}_0 ∧ p_1104) -> (-b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ b^{46, 25}_0) c in CNF: c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ -p_1104 ∨ -b^{46, 25}_2 c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ -p_1104 ∨ -b^{46, 25}_1 c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ -p_1104 ∨ b^{46, 25}_0 c in DIMACS: 16625 16626 16627 -1104 -16628 0 16625 16626 16627 -1104 -16629 0 16625 16626 16627 -1104 16630 0 c 1+1 --> 2 c (-b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ b^{46, 24}_0 ∧ p_1104) -> (-b^{46, 25}_2 ∧ b^{46, 25}_1 ∧ -b^{46, 25}_0) c in CNF: c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ -p_1104 ∨ -b^{46, 25}_2 c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ -p_1104 ∨ b^{46, 25}_1 c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ -p_1104 ∨ -b^{46, 25}_0 c in DIMACS: 16625 16626 -16627 -1104 -16628 0 16625 16626 -16627 -1104 16629 0 16625 16626 -16627 -1104 -16630 0 c 2+1 --> break c (-b^{46, 24}_2 ∧ b^{46, 24}_1 ∧ -b^{46, 24}_0 ∧ p_1104) -> break c in CNF: c b^{46, 24}_2 ∨ -b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ -p_1104 ∨ break c in DIMACS: 16625 -16626 16627 -1104 1162 0 c 2-1 --> 1 c (-b^{46, 24}_2 ∧ b^{46, 24}_1 ∧ -b^{46, 24}_0 ∧ -p_1104) -> (-b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ b^{46, 25}_0) c in CNF: c b^{46, 24}_2 ∨ -b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ p_1104 ∨ -b^{46, 25}_2 c b^{46, 24}_2 ∨ -b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ p_1104 ∨ -b^{46, 25}_1 c b^{46, 24}_2 ∨ -b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ p_1104 ∨ b^{46, 25}_0 c in DIMACS: 16625 -16626 16627 1104 -16628 0 16625 -16626 16627 1104 -16629 0 16625 -16626 16627 1104 16630 0 c 1-1 --> 0 c (-b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ b^{46, 24}_0 ∧ -p_1104) -> (-b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ -b^{46, 25}_0) c in CNF: c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ p_1104 ∨ -b^{46, 25}_2 c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ p_1104 ∨ -b^{46, 25}_1 c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ p_1104 ∨ -b^{46, 25}_0 c in DIMACS: 16625 16626 -16627 1104 -16628 0 16625 16626 -16627 1104 -16629 0 16625 16626 -16627 1104 -16630 0 c 0-1 --> -1 c (-b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ -b^{46, 24}_0 ∧ -p_1104) -> ( b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ b^{46, 25}_0) c in CNF: c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ p_1104 ∨ b^{46, 25}_2 c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ p_1104 ∨ -b^{46, 25}_1 c b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ p_1104 ∨ b^{46, 25}_0 c in DIMACS: 16625 16626 16627 1104 16628 0 16625 16626 16627 1104 -16629 0 16625 16626 16627 1104 16630 0 c -1-1 --> -2 c ( b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ b^{46, 24}_0 ∧ -p_1104) -> ( b^{46, 25}_2 ∧ b^{46, 25}_1 ∧ -b^{46, 25}_0) c in CNF: c -b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ p_1104 ∨ b^{46, 25}_2 c -b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ p_1104 ∨ b^{46, 25}_1 c -b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ p_1104 ∨ -b^{46, 25}_0 c in DIMACS: -16625 16626 -16627 1104 16628 0 -16625 16626 -16627 1104 16629 0 -16625 16626 -16627 1104 -16630 0 c -2-1 --> break c ( b^{46, 24}_2 ∧ b^{46, 24}_1 ∧ -b^{46, 24}_0 ∧ -p_1104) -> break c in CNF: c -b^{46, 24}_2 ∨ -b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ p_1104 ∨ break c in DIMACS: -16625 -16626 16627 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 24}_2 ∧ -b^{46, 24}_1 ∧ -b^{46, 24}_0 ∧ true) c in CNF: c -b^{46, 24}_2 ∨ b^{46, 24}_1 ∨ b^{46, 24}_0 ∨ false c in DIMACS: -16625 16626 16627 0 c 3 does not represent an automaton state. c -(-b^{46, 24}_2 ∧ b^{46, 24}_1 ∧ b^{46, 24}_0 ∧ true) c in CNF: c b^{46, 24}_2 ∨ -b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ false c in DIMACS: 16625 -16626 -16627 0 c -3 does not represent an automaton state. c -( b^{46, 24}_2 ∧ b^{46, 24}_1 ∧ b^{46, 24}_0 ∧ true) c in CNF: c -b^{46, 24}_2 ∨ -b^{46, 24}_1 ∨ -b^{46, 24}_0 ∨ false c in DIMACS: -16625 -16626 -16627 0 c i = 25 c -2+1 --> -1 c ( b^{46, 25}_2 ∧ b^{46, 25}_1 ∧ -b^{46, 25}_0 ∧ p_1150) -> ( b^{46, 26}_2 ∧ -b^{46, 26}_1 ∧ b^{46, 26}_0) c in CNF: c -b^{46, 25}_2 ∨ -b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ -p_1150 ∨ b^{46, 26}_2 c -b^{46, 25}_2 ∨ -b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ -p_1150 ∨ -b^{46, 26}_1 c -b^{46, 25}_2 ∨ -b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ -p_1150 ∨ b^{46, 26}_0 c in DIMACS: -16628 -16629 16630 -1150 16631 0 -16628 -16629 16630 -1150 -16632 0 -16628 -16629 16630 -1150 16633 0 c -1+1 --> 0 c ( b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ b^{46, 25}_0 ∧ p_1150) -> (-b^{46, 26}_2 ∧ -b^{46, 26}_1 ∧ -b^{46, 26}_0) c in CNF: c -b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ -p_1150 ∨ -b^{46, 26}_2 c -b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ -p_1150 ∨ -b^{46, 26}_1 c -b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ -p_1150 ∨ -b^{46, 26}_0 c in DIMACS: -16628 16629 -16630 -1150 -16631 0 -16628 16629 -16630 -1150 -16632 0 -16628 16629 -16630 -1150 -16633 0 c 0+1 --> 1 c (-b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ -b^{46, 25}_0 ∧ p_1150) -> (-b^{46, 26}_2 ∧ -b^{46, 26}_1 ∧ b^{46, 26}_0) c in CNF: c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ -p_1150 ∨ -b^{46, 26}_2 c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ -p_1150 ∨ -b^{46, 26}_1 c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ -p_1150 ∨ b^{46, 26}_0 c in DIMACS: 16628 16629 16630 -1150 -16631 0 16628 16629 16630 -1150 -16632 0 16628 16629 16630 -1150 16633 0 c 1+1 --> 2 c (-b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ b^{46, 25}_0 ∧ p_1150) -> (-b^{46, 26}_2 ∧ b^{46, 26}_1 ∧ -b^{46, 26}_0) c in CNF: c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ -p_1150 ∨ -b^{46, 26}_2 c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ -p_1150 ∨ b^{46, 26}_1 c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ -p_1150 ∨ -b^{46, 26}_0 c in DIMACS: 16628 16629 -16630 -1150 -16631 0 16628 16629 -16630 -1150 16632 0 16628 16629 -16630 -1150 -16633 0 c 2+1 --> break c (-b^{46, 25}_2 ∧ b^{46, 25}_1 ∧ -b^{46, 25}_0 ∧ p_1150) -> break c in CNF: c b^{46, 25}_2 ∨ -b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ -p_1150 ∨ break c in DIMACS: 16628 -16629 16630 -1150 1162 0 c 2-1 --> 1 c (-b^{46, 25}_2 ∧ b^{46, 25}_1 ∧ -b^{46, 25}_0 ∧ -p_1150) -> (-b^{46, 26}_2 ∧ -b^{46, 26}_1 ∧ b^{46, 26}_0) c in CNF: c b^{46, 25}_2 ∨ -b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ p_1150 ∨ -b^{46, 26}_2 c b^{46, 25}_2 ∨ -b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ p_1150 ∨ -b^{46, 26}_1 c b^{46, 25}_2 ∨ -b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ p_1150 ∨ b^{46, 26}_0 c in DIMACS: 16628 -16629 16630 1150 -16631 0 16628 -16629 16630 1150 -16632 0 16628 -16629 16630 1150 16633 0 c 1-1 --> 0 c (-b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ b^{46, 25}_0 ∧ -p_1150) -> (-b^{46, 26}_2 ∧ -b^{46, 26}_1 ∧ -b^{46, 26}_0) c in CNF: c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ p_1150 ∨ -b^{46, 26}_2 c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ p_1150 ∨ -b^{46, 26}_1 c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ p_1150 ∨ -b^{46, 26}_0 c in DIMACS: 16628 16629 -16630 1150 -16631 0 16628 16629 -16630 1150 -16632 0 16628 16629 -16630 1150 -16633 0 c 0-1 --> -1 c (-b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ -b^{46, 25}_0 ∧ -p_1150) -> ( b^{46, 26}_2 ∧ -b^{46, 26}_1 ∧ b^{46, 26}_0) c in CNF: c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ p_1150 ∨ b^{46, 26}_2 c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ p_1150 ∨ -b^{46, 26}_1 c b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ p_1150 ∨ b^{46, 26}_0 c in DIMACS: 16628 16629 16630 1150 16631 0 16628 16629 16630 1150 -16632 0 16628 16629 16630 1150 16633 0 c -1-1 --> -2 c ( b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ b^{46, 25}_0 ∧ -p_1150) -> ( b^{46, 26}_2 ∧ b^{46, 26}_1 ∧ -b^{46, 26}_0) c in CNF: c -b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ p_1150 ∨ b^{46, 26}_2 c -b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ p_1150 ∨ b^{46, 26}_1 c -b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ p_1150 ∨ -b^{46, 26}_0 c in DIMACS: -16628 16629 -16630 1150 16631 0 -16628 16629 -16630 1150 16632 0 -16628 16629 -16630 1150 -16633 0 c -2-1 --> break c ( b^{46, 25}_2 ∧ b^{46, 25}_1 ∧ -b^{46, 25}_0 ∧ -p_1150) -> break c in CNF: c -b^{46, 25}_2 ∨ -b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ p_1150 ∨ break c in DIMACS: -16628 -16629 16630 1150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{46, 25}_2 ∧ -b^{46, 25}_1 ∧ -b^{46, 25}_0 ∧ true) c in CNF: c -b^{46, 25}_2 ∨ b^{46, 25}_1 ∨ b^{46, 25}_0 ∨ false c in DIMACS: -16628 16629 16630 0 c 3 does not represent an automaton state. c -(-b^{46, 25}_2 ∧ b^{46, 25}_1 ∧ b^{46, 25}_0 ∧ true) c in CNF: c b^{46, 25}_2 ∨ -b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ false c in DIMACS: 16628 -16629 -16630 0 c -3 does not represent an automaton state. c -( b^{46, 25}_2 ∧ b^{46, 25}_1 ∧ b^{46, 25}_0 ∧ true) c in CNF: c -b^{46, 25}_2 ∨ -b^{46, 25}_1 ∨ -b^{46, 25}_0 ∨ false c in DIMACS: -16628 -16629 -16630 0 c INIT for k = 47 c -b^{47, 1}_2 c -b^{47, 1}_1 c -b^{47, 1}_0 c in DIMACS: -16634 0 -16635 0 -16636 0 c Transitions for k = 47 c i = 1 c -2+1 --> -1 c ( b^{47, 1}_2 ∧ b^{47, 1}_1 ∧ -b^{47, 1}_0 ∧ p_47) -> ( b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ b^{47, 2}_0) c in CNF: c -b^{47, 1}_2 ∨ -b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ -p_47 ∨ b^{47, 2}_2 c -b^{47, 1}_2 ∨ -b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ -p_47 ∨ -b^{47, 2}_1 c -b^{47, 1}_2 ∨ -b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ -p_47 ∨ b^{47, 2}_0 c in DIMACS: -16634 -16635 16636 -47 16637 0 -16634 -16635 16636 -47 -16638 0 -16634 -16635 16636 -47 16639 0 c -1+1 --> 0 c ( b^{47, 1}_2 ∧ -b^{47, 1}_1 ∧ b^{47, 1}_0 ∧ p_47) -> (-b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ -b^{47, 2}_0) c in CNF: c -b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ -p_47 ∨ -b^{47, 2}_2 c -b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ -p_47 ∨ -b^{47, 2}_1 c -b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ -p_47 ∨ -b^{47, 2}_0 c in DIMACS: -16634 16635 -16636 -47 -16637 0 -16634 16635 -16636 -47 -16638 0 -16634 16635 -16636 -47 -16639 0 c 0+1 --> 1 c (-b^{47, 1}_2 ∧ -b^{47, 1}_1 ∧ -b^{47, 1}_0 ∧ p_47) -> (-b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ b^{47, 2}_0) c in CNF: c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ -p_47 ∨ -b^{47, 2}_2 c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ -p_47 ∨ -b^{47, 2}_1 c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ -p_47 ∨ b^{47, 2}_0 c in DIMACS: 16634 16635 16636 -47 -16637 0 16634 16635 16636 -47 -16638 0 16634 16635 16636 -47 16639 0 c 1+1 --> 2 c (-b^{47, 1}_2 ∧ -b^{47, 1}_1 ∧ b^{47, 1}_0 ∧ p_47) -> (-b^{47, 2}_2 ∧ b^{47, 2}_1 ∧ -b^{47, 2}_0) c in CNF: c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ -p_47 ∨ -b^{47, 2}_2 c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ -p_47 ∨ b^{47, 2}_1 c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ -p_47 ∨ -b^{47, 2}_0 c in DIMACS: 16634 16635 -16636 -47 -16637 0 16634 16635 -16636 -47 16638 0 16634 16635 -16636 -47 -16639 0 c 2+1 --> break c (-b^{47, 1}_2 ∧ b^{47, 1}_1 ∧ -b^{47, 1}_0 ∧ p_47) -> break c in CNF: c b^{47, 1}_2 ∨ -b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ -p_47 ∨ break c in DIMACS: 16634 -16635 16636 -47 1162 0 c 2-1 --> 1 c (-b^{47, 1}_2 ∧ b^{47, 1}_1 ∧ -b^{47, 1}_0 ∧ -p_47) -> (-b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ b^{47, 2}_0) c in CNF: c b^{47, 1}_2 ∨ -b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ p_47 ∨ -b^{47, 2}_2 c b^{47, 1}_2 ∨ -b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ p_47 ∨ -b^{47, 2}_1 c b^{47, 1}_2 ∨ -b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ p_47 ∨ b^{47, 2}_0 c in DIMACS: 16634 -16635 16636 47 -16637 0 16634 -16635 16636 47 -16638 0 16634 -16635 16636 47 16639 0 c 1-1 --> 0 c (-b^{47, 1}_2 ∧ -b^{47, 1}_1 ∧ b^{47, 1}_0 ∧ -p_47) -> (-b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ -b^{47, 2}_0) c in CNF: c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ p_47 ∨ -b^{47, 2}_2 c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ p_47 ∨ -b^{47, 2}_1 c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ p_47 ∨ -b^{47, 2}_0 c in DIMACS: 16634 16635 -16636 47 -16637 0 16634 16635 -16636 47 -16638 0 16634 16635 -16636 47 -16639 0 c 0-1 --> -1 c (-b^{47, 1}_2 ∧ -b^{47, 1}_1 ∧ -b^{47, 1}_0 ∧ -p_47) -> ( b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ b^{47, 2}_0) c in CNF: c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ p_47 ∨ b^{47, 2}_2 c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ p_47 ∨ -b^{47, 2}_1 c b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ p_47 ∨ b^{47, 2}_0 c in DIMACS: 16634 16635 16636 47 16637 0 16634 16635 16636 47 -16638 0 16634 16635 16636 47 16639 0 c -1-1 --> -2 c ( b^{47, 1}_2 ∧ -b^{47, 1}_1 ∧ b^{47, 1}_0 ∧ -p_47) -> ( b^{47, 2}_2 ∧ b^{47, 2}_1 ∧ -b^{47, 2}_0) c in CNF: c -b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ p_47 ∨ b^{47, 2}_2 c -b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ p_47 ∨ b^{47, 2}_1 c -b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ p_47 ∨ -b^{47, 2}_0 c in DIMACS: -16634 16635 -16636 47 16637 0 -16634 16635 -16636 47 16638 0 -16634 16635 -16636 47 -16639 0 c -2-1 --> break c ( b^{47, 1}_2 ∧ b^{47, 1}_1 ∧ -b^{47, 1}_0 ∧ -p_47) -> break c in CNF: c -b^{47, 1}_2 ∨ -b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ p_47 ∨ break c in DIMACS: -16634 -16635 16636 47 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 1}_2 ∧ -b^{47, 1}_1 ∧ -b^{47, 1}_0 ∧ true) c in CNF: c -b^{47, 1}_2 ∨ b^{47, 1}_1 ∨ b^{47, 1}_0 ∨ false c in DIMACS: -16634 16635 16636 0 c 3 does not represent an automaton state. c -(-b^{47, 1}_2 ∧ b^{47, 1}_1 ∧ b^{47, 1}_0 ∧ true) c in CNF: c b^{47, 1}_2 ∨ -b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ false c in DIMACS: 16634 -16635 -16636 0 c -3 does not represent an automaton state. c -( b^{47, 1}_2 ∧ b^{47, 1}_1 ∧ b^{47, 1}_0 ∧ true) c in CNF: c -b^{47, 1}_2 ∨ -b^{47, 1}_1 ∨ -b^{47, 1}_0 ∨ false c in DIMACS: -16634 -16635 -16636 0 c i = 2 c -2+1 --> -1 c ( b^{47, 2}_2 ∧ b^{47, 2}_1 ∧ -b^{47, 2}_0 ∧ p_94) -> ( b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ b^{47, 3}_0) c in CNF: c -b^{47, 2}_2 ∨ -b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ -p_94 ∨ b^{47, 3}_2 c -b^{47, 2}_2 ∨ -b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ -p_94 ∨ -b^{47, 3}_1 c -b^{47, 2}_2 ∨ -b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ -p_94 ∨ b^{47, 3}_0 c in DIMACS: -16637 -16638 16639 -94 16640 0 -16637 -16638 16639 -94 -16641 0 -16637 -16638 16639 -94 16642 0 c -1+1 --> 0 c ( b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ b^{47, 2}_0 ∧ p_94) -> (-b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ -b^{47, 3}_0) c in CNF: c -b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ -p_94 ∨ -b^{47, 3}_2 c -b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ -p_94 ∨ -b^{47, 3}_1 c -b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ -p_94 ∨ -b^{47, 3}_0 c in DIMACS: -16637 16638 -16639 -94 -16640 0 -16637 16638 -16639 -94 -16641 0 -16637 16638 -16639 -94 -16642 0 c 0+1 --> 1 c (-b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ -b^{47, 2}_0 ∧ p_94) -> (-b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ b^{47, 3}_0) c in CNF: c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ -p_94 ∨ -b^{47, 3}_2 c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ -p_94 ∨ -b^{47, 3}_1 c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ -p_94 ∨ b^{47, 3}_0 c in DIMACS: 16637 16638 16639 -94 -16640 0 16637 16638 16639 -94 -16641 0 16637 16638 16639 -94 16642 0 c 1+1 --> 2 c (-b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ b^{47, 2}_0 ∧ p_94) -> (-b^{47, 3}_2 ∧ b^{47, 3}_1 ∧ -b^{47, 3}_0) c in CNF: c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ -p_94 ∨ -b^{47, 3}_2 c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ -p_94 ∨ b^{47, 3}_1 c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ -p_94 ∨ -b^{47, 3}_0 c in DIMACS: 16637 16638 -16639 -94 -16640 0 16637 16638 -16639 -94 16641 0 16637 16638 -16639 -94 -16642 0 c 2+1 --> break c (-b^{47, 2}_2 ∧ b^{47, 2}_1 ∧ -b^{47, 2}_0 ∧ p_94) -> break c in CNF: c b^{47, 2}_2 ∨ -b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ -p_94 ∨ break c in DIMACS: 16637 -16638 16639 -94 1162 0 c 2-1 --> 1 c (-b^{47, 2}_2 ∧ b^{47, 2}_1 ∧ -b^{47, 2}_0 ∧ -p_94) -> (-b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ b^{47, 3}_0) c in CNF: c b^{47, 2}_2 ∨ -b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ p_94 ∨ -b^{47, 3}_2 c b^{47, 2}_2 ∨ -b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ p_94 ∨ -b^{47, 3}_1 c b^{47, 2}_2 ∨ -b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ p_94 ∨ b^{47, 3}_0 c in DIMACS: 16637 -16638 16639 94 -16640 0 16637 -16638 16639 94 -16641 0 16637 -16638 16639 94 16642 0 c 1-1 --> 0 c (-b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ b^{47, 2}_0 ∧ -p_94) -> (-b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ -b^{47, 3}_0) c in CNF: c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ p_94 ∨ -b^{47, 3}_2 c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ p_94 ∨ -b^{47, 3}_1 c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ p_94 ∨ -b^{47, 3}_0 c in DIMACS: 16637 16638 -16639 94 -16640 0 16637 16638 -16639 94 -16641 0 16637 16638 -16639 94 -16642 0 c 0-1 --> -1 c (-b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ -b^{47, 2}_0 ∧ -p_94) -> ( b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ b^{47, 3}_0) c in CNF: c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ p_94 ∨ b^{47, 3}_2 c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ p_94 ∨ -b^{47, 3}_1 c b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ p_94 ∨ b^{47, 3}_0 c in DIMACS: 16637 16638 16639 94 16640 0 16637 16638 16639 94 -16641 0 16637 16638 16639 94 16642 0 c -1-1 --> -2 c ( b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ b^{47, 2}_0 ∧ -p_94) -> ( b^{47, 3}_2 ∧ b^{47, 3}_1 ∧ -b^{47, 3}_0) c in CNF: c -b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ p_94 ∨ b^{47, 3}_2 c -b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ p_94 ∨ b^{47, 3}_1 c -b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ p_94 ∨ -b^{47, 3}_0 c in DIMACS: -16637 16638 -16639 94 16640 0 -16637 16638 -16639 94 16641 0 -16637 16638 -16639 94 -16642 0 c -2-1 --> break c ( b^{47, 2}_2 ∧ b^{47, 2}_1 ∧ -b^{47, 2}_0 ∧ -p_94) -> break c in CNF: c -b^{47, 2}_2 ∨ -b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ p_94 ∨ break c in DIMACS: -16637 -16638 16639 94 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 2}_2 ∧ -b^{47, 2}_1 ∧ -b^{47, 2}_0 ∧ true) c in CNF: c -b^{47, 2}_2 ∨ b^{47, 2}_1 ∨ b^{47, 2}_0 ∨ false c in DIMACS: -16637 16638 16639 0 c 3 does not represent an automaton state. c -(-b^{47, 2}_2 ∧ b^{47, 2}_1 ∧ b^{47, 2}_0 ∧ true) c in CNF: c b^{47, 2}_2 ∨ -b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ false c in DIMACS: 16637 -16638 -16639 0 c -3 does not represent an automaton state. c -( b^{47, 2}_2 ∧ b^{47, 2}_1 ∧ b^{47, 2}_0 ∧ true) c in CNF: c -b^{47, 2}_2 ∨ -b^{47, 2}_1 ∨ -b^{47, 2}_0 ∨ false c in DIMACS: -16637 -16638 -16639 0 c i = 3 c -2+1 --> -1 c ( b^{47, 3}_2 ∧ b^{47, 3}_1 ∧ -b^{47, 3}_0 ∧ p_141) -> ( b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ b^{47, 4}_0) c in CNF: c -b^{47, 3}_2 ∨ -b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ -p_141 ∨ b^{47, 4}_2 c -b^{47, 3}_2 ∨ -b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ -p_141 ∨ -b^{47, 4}_1 c -b^{47, 3}_2 ∨ -b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ -p_141 ∨ b^{47, 4}_0 c in DIMACS: -16640 -16641 16642 -141 16643 0 -16640 -16641 16642 -141 -16644 0 -16640 -16641 16642 -141 16645 0 c -1+1 --> 0 c ( b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ b^{47, 3}_0 ∧ p_141) -> (-b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ -b^{47, 4}_0) c in CNF: c -b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ -p_141 ∨ -b^{47, 4}_2 c -b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ -p_141 ∨ -b^{47, 4}_1 c -b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ -p_141 ∨ -b^{47, 4}_0 c in DIMACS: -16640 16641 -16642 -141 -16643 0 -16640 16641 -16642 -141 -16644 0 -16640 16641 -16642 -141 -16645 0 c 0+1 --> 1 c (-b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ -b^{47, 3}_0 ∧ p_141) -> (-b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ b^{47, 4}_0) c in CNF: c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ -p_141 ∨ -b^{47, 4}_2 c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ -p_141 ∨ -b^{47, 4}_1 c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ -p_141 ∨ b^{47, 4}_0 c in DIMACS: 16640 16641 16642 -141 -16643 0 16640 16641 16642 -141 -16644 0 16640 16641 16642 -141 16645 0 c 1+1 --> 2 c (-b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ b^{47, 3}_0 ∧ p_141) -> (-b^{47, 4}_2 ∧ b^{47, 4}_1 ∧ -b^{47, 4}_0) c in CNF: c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ -p_141 ∨ -b^{47, 4}_2 c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ -p_141 ∨ b^{47, 4}_1 c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ -p_141 ∨ -b^{47, 4}_0 c in DIMACS: 16640 16641 -16642 -141 -16643 0 16640 16641 -16642 -141 16644 0 16640 16641 -16642 -141 -16645 0 c 2+1 --> break c (-b^{47, 3}_2 ∧ b^{47, 3}_1 ∧ -b^{47, 3}_0 ∧ p_141) -> break c in CNF: c b^{47, 3}_2 ∨ -b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ -p_141 ∨ break c in DIMACS: 16640 -16641 16642 -141 1162 0 c 2-1 --> 1 c (-b^{47, 3}_2 ∧ b^{47, 3}_1 ∧ -b^{47, 3}_0 ∧ -p_141) -> (-b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ b^{47, 4}_0) c in CNF: c b^{47, 3}_2 ∨ -b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ p_141 ∨ -b^{47, 4}_2 c b^{47, 3}_2 ∨ -b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ p_141 ∨ -b^{47, 4}_1 c b^{47, 3}_2 ∨ -b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ p_141 ∨ b^{47, 4}_0 c in DIMACS: 16640 -16641 16642 141 -16643 0 16640 -16641 16642 141 -16644 0 16640 -16641 16642 141 16645 0 c 1-1 --> 0 c (-b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ b^{47, 3}_0 ∧ -p_141) -> (-b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ -b^{47, 4}_0) c in CNF: c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ p_141 ∨ -b^{47, 4}_2 c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ p_141 ∨ -b^{47, 4}_1 c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ p_141 ∨ -b^{47, 4}_0 c in DIMACS: 16640 16641 -16642 141 -16643 0 16640 16641 -16642 141 -16644 0 16640 16641 -16642 141 -16645 0 c 0-1 --> -1 c (-b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ -b^{47, 3}_0 ∧ -p_141) -> ( b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ b^{47, 4}_0) c in CNF: c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ p_141 ∨ b^{47, 4}_2 c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ p_141 ∨ -b^{47, 4}_1 c b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ p_141 ∨ b^{47, 4}_0 c in DIMACS: 16640 16641 16642 141 16643 0 16640 16641 16642 141 -16644 0 16640 16641 16642 141 16645 0 c -1-1 --> -2 c ( b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ b^{47, 3}_0 ∧ -p_141) -> ( b^{47, 4}_2 ∧ b^{47, 4}_1 ∧ -b^{47, 4}_0) c in CNF: c -b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ p_141 ∨ b^{47, 4}_2 c -b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ p_141 ∨ b^{47, 4}_1 c -b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ p_141 ∨ -b^{47, 4}_0 c in DIMACS: -16640 16641 -16642 141 16643 0 -16640 16641 -16642 141 16644 0 -16640 16641 -16642 141 -16645 0 c -2-1 --> break c ( b^{47, 3}_2 ∧ b^{47, 3}_1 ∧ -b^{47, 3}_0 ∧ -p_141) -> break c in CNF: c -b^{47, 3}_2 ∨ -b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ p_141 ∨ break c in DIMACS: -16640 -16641 16642 141 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 3}_2 ∧ -b^{47, 3}_1 ∧ -b^{47, 3}_0 ∧ true) c in CNF: c -b^{47, 3}_2 ∨ b^{47, 3}_1 ∨ b^{47, 3}_0 ∨ false c in DIMACS: -16640 16641 16642 0 c 3 does not represent an automaton state. c -(-b^{47, 3}_2 ∧ b^{47, 3}_1 ∧ b^{47, 3}_0 ∧ true) c in CNF: c b^{47, 3}_2 ∨ -b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ false c in DIMACS: 16640 -16641 -16642 0 c -3 does not represent an automaton state. c -( b^{47, 3}_2 ∧ b^{47, 3}_1 ∧ b^{47, 3}_0 ∧ true) c in CNF: c -b^{47, 3}_2 ∨ -b^{47, 3}_1 ∨ -b^{47, 3}_0 ∨ false c in DIMACS: -16640 -16641 -16642 0 c i = 4 c -2+1 --> -1 c ( b^{47, 4}_2 ∧ b^{47, 4}_1 ∧ -b^{47, 4}_0 ∧ p_188) -> ( b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ b^{47, 5}_0) c in CNF: c -b^{47, 4}_2 ∨ -b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ -p_188 ∨ b^{47, 5}_2 c -b^{47, 4}_2 ∨ -b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ -p_188 ∨ -b^{47, 5}_1 c -b^{47, 4}_2 ∨ -b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ -p_188 ∨ b^{47, 5}_0 c in DIMACS: -16643 -16644 16645 -188 16646 0 -16643 -16644 16645 -188 -16647 0 -16643 -16644 16645 -188 16648 0 c -1+1 --> 0 c ( b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ b^{47, 4}_0 ∧ p_188) -> (-b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ -b^{47, 5}_0) c in CNF: c -b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ -p_188 ∨ -b^{47, 5}_2 c -b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ -p_188 ∨ -b^{47, 5}_1 c -b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ -p_188 ∨ -b^{47, 5}_0 c in DIMACS: -16643 16644 -16645 -188 -16646 0 -16643 16644 -16645 -188 -16647 0 -16643 16644 -16645 -188 -16648 0 c 0+1 --> 1 c (-b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ -b^{47, 4}_0 ∧ p_188) -> (-b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ b^{47, 5}_0) c in CNF: c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ -p_188 ∨ -b^{47, 5}_2 c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ -p_188 ∨ -b^{47, 5}_1 c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ -p_188 ∨ b^{47, 5}_0 c in DIMACS: 16643 16644 16645 -188 -16646 0 16643 16644 16645 -188 -16647 0 16643 16644 16645 -188 16648 0 c 1+1 --> 2 c (-b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ b^{47, 4}_0 ∧ p_188) -> (-b^{47, 5}_2 ∧ b^{47, 5}_1 ∧ -b^{47, 5}_0) c in CNF: c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ -p_188 ∨ -b^{47, 5}_2 c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ -p_188 ∨ b^{47, 5}_1 c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ -p_188 ∨ -b^{47, 5}_0 c in DIMACS: 16643 16644 -16645 -188 -16646 0 16643 16644 -16645 -188 16647 0 16643 16644 -16645 -188 -16648 0 c 2+1 --> break c (-b^{47, 4}_2 ∧ b^{47, 4}_1 ∧ -b^{47, 4}_0 ∧ p_188) -> break c in CNF: c b^{47, 4}_2 ∨ -b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ -p_188 ∨ break c in DIMACS: 16643 -16644 16645 -188 1162 0 c 2-1 --> 1 c (-b^{47, 4}_2 ∧ b^{47, 4}_1 ∧ -b^{47, 4}_0 ∧ -p_188) -> (-b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ b^{47, 5}_0) c in CNF: c b^{47, 4}_2 ∨ -b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ p_188 ∨ -b^{47, 5}_2 c b^{47, 4}_2 ∨ -b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ p_188 ∨ -b^{47, 5}_1 c b^{47, 4}_2 ∨ -b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ p_188 ∨ b^{47, 5}_0 c in DIMACS: 16643 -16644 16645 188 -16646 0 16643 -16644 16645 188 -16647 0 16643 -16644 16645 188 16648 0 c 1-1 --> 0 c (-b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ b^{47, 4}_0 ∧ -p_188) -> (-b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ -b^{47, 5}_0) c in CNF: c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ p_188 ∨ -b^{47, 5}_2 c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ p_188 ∨ -b^{47, 5}_1 c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ p_188 ∨ -b^{47, 5}_0 c in DIMACS: 16643 16644 -16645 188 -16646 0 16643 16644 -16645 188 -16647 0 16643 16644 -16645 188 -16648 0 c 0-1 --> -1 c (-b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ -b^{47, 4}_0 ∧ -p_188) -> ( b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ b^{47, 5}_0) c in CNF: c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ p_188 ∨ b^{47, 5}_2 c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ p_188 ∨ -b^{47, 5}_1 c b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ p_188 ∨ b^{47, 5}_0 c in DIMACS: 16643 16644 16645 188 16646 0 16643 16644 16645 188 -16647 0 16643 16644 16645 188 16648 0 c -1-1 --> -2 c ( b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ b^{47, 4}_0 ∧ -p_188) -> ( b^{47, 5}_2 ∧ b^{47, 5}_1 ∧ -b^{47, 5}_0) c in CNF: c -b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ p_188 ∨ b^{47, 5}_2 c -b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ p_188 ∨ b^{47, 5}_1 c -b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ p_188 ∨ -b^{47, 5}_0 c in DIMACS: -16643 16644 -16645 188 16646 0 -16643 16644 -16645 188 16647 0 -16643 16644 -16645 188 -16648 0 c -2-1 --> break c ( b^{47, 4}_2 ∧ b^{47, 4}_1 ∧ -b^{47, 4}_0 ∧ -p_188) -> break c in CNF: c -b^{47, 4}_2 ∨ -b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ p_188 ∨ break c in DIMACS: -16643 -16644 16645 188 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 4}_2 ∧ -b^{47, 4}_1 ∧ -b^{47, 4}_0 ∧ true) c in CNF: c -b^{47, 4}_2 ∨ b^{47, 4}_1 ∨ b^{47, 4}_0 ∨ false c in DIMACS: -16643 16644 16645 0 c 3 does not represent an automaton state. c -(-b^{47, 4}_2 ∧ b^{47, 4}_1 ∧ b^{47, 4}_0 ∧ true) c in CNF: c b^{47, 4}_2 ∨ -b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ false c in DIMACS: 16643 -16644 -16645 0 c -3 does not represent an automaton state. c -( b^{47, 4}_2 ∧ b^{47, 4}_1 ∧ b^{47, 4}_0 ∧ true) c in CNF: c -b^{47, 4}_2 ∨ -b^{47, 4}_1 ∨ -b^{47, 4}_0 ∨ false c in DIMACS: -16643 -16644 -16645 0 c i = 5 c -2+1 --> -1 c ( b^{47, 5}_2 ∧ b^{47, 5}_1 ∧ -b^{47, 5}_0 ∧ p_235) -> ( b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ b^{47, 6}_0) c in CNF: c -b^{47, 5}_2 ∨ -b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ -p_235 ∨ b^{47, 6}_2 c -b^{47, 5}_2 ∨ -b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ -p_235 ∨ -b^{47, 6}_1 c -b^{47, 5}_2 ∨ -b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ -p_235 ∨ b^{47, 6}_0 c in DIMACS: -16646 -16647 16648 -235 16649 0 -16646 -16647 16648 -235 -16650 0 -16646 -16647 16648 -235 16651 0 c -1+1 --> 0 c ( b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ b^{47, 5}_0 ∧ p_235) -> (-b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ -b^{47, 6}_0) c in CNF: c -b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ -p_235 ∨ -b^{47, 6}_2 c -b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ -p_235 ∨ -b^{47, 6}_1 c -b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ -p_235 ∨ -b^{47, 6}_0 c in DIMACS: -16646 16647 -16648 -235 -16649 0 -16646 16647 -16648 -235 -16650 0 -16646 16647 -16648 -235 -16651 0 c 0+1 --> 1 c (-b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ -b^{47, 5}_0 ∧ p_235) -> (-b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ b^{47, 6}_0) c in CNF: c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ -p_235 ∨ -b^{47, 6}_2 c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ -p_235 ∨ -b^{47, 6}_1 c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ -p_235 ∨ b^{47, 6}_0 c in DIMACS: 16646 16647 16648 -235 -16649 0 16646 16647 16648 -235 -16650 0 16646 16647 16648 -235 16651 0 c 1+1 --> 2 c (-b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ b^{47, 5}_0 ∧ p_235) -> (-b^{47, 6}_2 ∧ b^{47, 6}_1 ∧ -b^{47, 6}_0) c in CNF: c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ -p_235 ∨ -b^{47, 6}_2 c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ -p_235 ∨ b^{47, 6}_1 c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ -p_235 ∨ -b^{47, 6}_0 c in DIMACS: 16646 16647 -16648 -235 -16649 0 16646 16647 -16648 -235 16650 0 16646 16647 -16648 -235 -16651 0 c 2+1 --> break c (-b^{47, 5}_2 ∧ b^{47, 5}_1 ∧ -b^{47, 5}_0 ∧ p_235) -> break c in CNF: c b^{47, 5}_2 ∨ -b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ -p_235 ∨ break c in DIMACS: 16646 -16647 16648 -235 1162 0 c 2-1 --> 1 c (-b^{47, 5}_2 ∧ b^{47, 5}_1 ∧ -b^{47, 5}_0 ∧ -p_235) -> (-b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ b^{47, 6}_0) c in CNF: c b^{47, 5}_2 ∨ -b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ p_235 ∨ -b^{47, 6}_2 c b^{47, 5}_2 ∨ -b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ p_235 ∨ -b^{47, 6}_1 c b^{47, 5}_2 ∨ -b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ p_235 ∨ b^{47, 6}_0 c in DIMACS: 16646 -16647 16648 235 -16649 0 16646 -16647 16648 235 -16650 0 16646 -16647 16648 235 16651 0 c 1-1 --> 0 c (-b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ b^{47, 5}_0 ∧ -p_235) -> (-b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ -b^{47, 6}_0) c in CNF: c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ p_235 ∨ -b^{47, 6}_2 c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ p_235 ∨ -b^{47, 6}_1 c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ p_235 ∨ -b^{47, 6}_0 c in DIMACS: 16646 16647 -16648 235 -16649 0 16646 16647 -16648 235 -16650 0 16646 16647 -16648 235 -16651 0 c 0-1 --> -1 c (-b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ -b^{47, 5}_0 ∧ -p_235) -> ( b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ b^{47, 6}_0) c in CNF: c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ p_235 ∨ b^{47, 6}_2 c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ p_235 ∨ -b^{47, 6}_1 c b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ p_235 ∨ b^{47, 6}_0 c in DIMACS: 16646 16647 16648 235 16649 0 16646 16647 16648 235 -16650 0 16646 16647 16648 235 16651 0 c -1-1 --> -2 c ( b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ b^{47, 5}_0 ∧ -p_235) -> ( b^{47, 6}_2 ∧ b^{47, 6}_1 ∧ -b^{47, 6}_0) c in CNF: c -b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ p_235 ∨ b^{47, 6}_2 c -b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ p_235 ∨ b^{47, 6}_1 c -b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ p_235 ∨ -b^{47, 6}_0 c in DIMACS: -16646 16647 -16648 235 16649 0 -16646 16647 -16648 235 16650 0 -16646 16647 -16648 235 -16651 0 c -2-1 --> break c ( b^{47, 5}_2 ∧ b^{47, 5}_1 ∧ -b^{47, 5}_0 ∧ -p_235) -> break c in CNF: c -b^{47, 5}_2 ∨ -b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ p_235 ∨ break c in DIMACS: -16646 -16647 16648 235 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 5}_2 ∧ -b^{47, 5}_1 ∧ -b^{47, 5}_0 ∧ true) c in CNF: c -b^{47, 5}_2 ∨ b^{47, 5}_1 ∨ b^{47, 5}_0 ∨ false c in DIMACS: -16646 16647 16648 0 c 3 does not represent an automaton state. c -(-b^{47, 5}_2 ∧ b^{47, 5}_1 ∧ b^{47, 5}_0 ∧ true) c in CNF: c b^{47, 5}_2 ∨ -b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ false c in DIMACS: 16646 -16647 -16648 0 c -3 does not represent an automaton state. c -( b^{47, 5}_2 ∧ b^{47, 5}_1 ∧ b^{47, 5}_0 ∧ true) c in CNF: c -b^{47, 5}_2 ∨ -b^{47, 5}_1 ∨ -b^{47, 5}_0 ∨ false c in DIMACS: -16646 -16647 -16648 0 c i = 6 c -2+1 --> -1 c ( b^{47, 6}_2 ∧ b^{47, 6}_1 ∧ -b^{47, 6}_0 ∧ p_282) -> ( b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ b^{47, 7}_0) c in CNF: c -b^{47, 6}_2 ∨ -b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ -p_282 ∨ b^{47, 7}_2 c -b^{47, 6}_2 ∨ -b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ -p_282 ∨ -b^{47, 7}_1 c -b^{47, 6}_2 ∨ -b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ -p_282 ∨ b^{47, 7}_0 c in DIMACS: -16649 -16650 16651 -282 16652 0 -16649 -16650 16651 -282 -16653 0 -16649 -16650 16651 -282 16654 0 c -1+1 --> 0 c ( b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ b^{47, 6}_0 ∧ p_282) -> (-b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ -b^{47, 7}_0) c in CNF: c -b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ -p_282 ∨ -b^{47, 7}_2 c -b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ -p_282 ∨ -b^{47, 7}_1 c -b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ -p_282 ∨ -b^{47, 7}_0 c in DIMACS: -16649 16650 -16651 -282 -16652 0 -16649 16650 -16651 -282 -16653 0 -16649 16650 -16651 -282 -16654 0 c 0+1 --> 1 c (-b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ -b^{47, 6}_0 ∧ p_282) -> (-b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ b^{47, 7}_0) c in CNF: c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ -p_282 ∨ -b^{47, 7}_2 c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ -p_282 ∨ -b^{47, 7}_1 c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ -p_282 ∨ b^{47, 7}_0 c in DIMACS: 16649 16650 16651 -282 -16652 0 16649 16650 16651 -282 -16653 0 16649 16650 16651 -282 16654 0 c 1+1 --> 2 c (-b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ b^{47, 6}_0 ∧ p_282) -> (-b^{47, 7}_2 ∧ b^{47, 7}_1 ∧ -b^{47, 7}_0) c in CNF: c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ -p_282 ∨ -b^{47, 7}_2 c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ -p_282 ∨ b^{47, 7}_1 c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ -p_282 ∨ -b^{47, 7}_0 c in DIMACS: 16649 16650 -16651 -282 -16652 0 16649 16650 -16651 -282 16653 0 16649 16650 -16651 -282 -16654 0 c 2+1 --> break c (-b^{47, 6}_2 ∧ b^{47, 6}_1 ∧ -b^{47, 6}_0 ∧ p_282) -> break c in CNF: c b^{47, 6}_2 ∨ -b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ -p_282 ∨ break c in DIMACS: 16649 -16650 16651 -282 1162 0 c 2-1 --> 1 c (-b^{47, 6}_2 ∧ b^{47, 6}_1 ∧ -b^{47, 6}_0 ∧ -p_282) -> (-b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ b^{47, 7}_0) c in CNF: c b^{47, 6}_2 ∨ -b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ p_282 ∨ -b^{47, 7}_2 c b^{47, 6}_2 ∨ -b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ p_282 ∨ -b^{47, 7}_1 c b^{47, 6}_2 ∨ -b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ p_282 ∨ b^{47, 7}_0 c in DIMACS: 16649 -16650 16651 282 -16652 0 16649 -16650 16651 282 -16653 0 16649 -16650 16651 282 16654 0 c 1-1 --> 0 c (-b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ b^{47, 6}_0 ∧ -p_282) -> (-b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ -b^{47, 7}_0) c in CNF: c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ p_282 ∨ -b^{47, 7}_2 c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ p_282 ∨ -b^{47, 7}_1 c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ p_282 ∨ -b^{47, 7}_0 c in DIMACS: 16649 16650 -16651 282 -16652 0 16649 16650 -16651 282 -16653 0 16649 16650 -16651 282 -16654 0 c 0-1 --> -1 c (-b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ -b^{47, 6}_0 ∧ -p_282) -> ( b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ b^{47, 7}_0) c in CNF: c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ p_282 ∨ b^{47, 7}_2 c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ p_282 ∨ -b^{47, 7}_1 c b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ p_282 ∨ b^{47, 7}_0 c in DIMACS: 16649 16650 16651 282 16652 0 16649 16650 16651 282 -16653 0 16649 16650 16651 282 16654 0 c -1-1 --> -2 c ( b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ b^{47, 6}_0 ∧ -p_282) -> ( b^{47, 7}_2 ∧ b^{47, 7}_1 ∧ -b^{47, 7}_0) c in CNF: c -b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ p_282 ∨ b^{47, 7}_2 c -b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ p_282 ∨ b^{47, 7}_1 c -b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ p_282 ∨ -b^{47, 7}_0 c in DIMACS: -16649 16650 -16651 282 16652 0 -16649 16650 -16651 282 16653 0 -16649 16650 -16651 282 -16654 0 c -2-1 --> break c ( b^{47, 6}_2 ∧ b^{47, 6}_1 ∧ -b^{47, 6}_0 ∧ -p_282) -> break c in CNF: c -b^{47, 6}_2 ∨ -b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ p_282 ∨ break c in DIMACS: -16649 -16650 16651 282 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 6}_2 ∧ -b^{47, 6}_1 ∧ -b^{47, 6}_0 ∧ true) c in CNF: c -b^{47, 6}_2 ∨ b^{47, 6}_1 ∨ b^{47, 6}_0 ∨ false c in DIMACS: -16649 16650 16651 0 c 3 does not represent an automaton state. c -(-b^{47, 6}_2 ∧ b^{47, 6}_1 ∧ b^{47, 6}_0 ∧ true) c in CNF: c b^{47, 6}_2 ∨ -b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ false c in DIMACS: 16649 -16650 -16651 0 c -3 does not represent an automaton state. c -( b^{47, 6}_2 ∧ b^{47, 6}_1 ∧ b^{47, 6}_0 ∧ true) c in CNF: c -b^{47, 6}_2 ∨ -b^{47, 6}_1 ∨ -b^{47, 6}_0 ∨ false c in DIMACS: -16649 -16650 -16651 0 c i = 7 c -2+1 --> -1 c ( b^{47, 7}_2 ∧ b^{47, 7}_1 ∧ -b^{47, 7}_0 ∧ p_329) -> ( b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ b^{47, 8}_0) c in CNF: c -b^{47, 7}_2 ∨ -b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ -p_329 ∨ b^{47, 8}_2 c -b^{47, 7}_2 ∨ -b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ -p_329 ∨ -b^{47, 8}_1 c -b^{47, 7}_2 ∨ -b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ -p_329 ∨ b^{47, 8}_0 c in DIMACS: -16652 -16653 16654 -329 16655 0 -16652 -16653 16654 -329 -16656 0 -16652 -16653 16654 -329 16657 0 c -1+1 --> 0 c ( b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ b^{47, 7}_0 ∧ p_329) -> (-b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ -b^{47, 8}_0) c in CNF: c -b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ -p_329 ∨ -b^{47, 8}_2 c -b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ -p_329 ∨ -b^{47, 8}_1 c -b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ -p_329 ∨ -b^{47, 8}_0 c in DIMACS: -16652 16653 -16654 -329 -16655 0 -16652 16653 -16654 -329 -16656 0 -16652 16653 -16654 -329 -16657 0 c 0+1 --> 1 c (-b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ -b^{47, 7}_0 ∧ p_329) -> (-b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ b^{47, 8}_0) c in CNF: c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ -p_329 ∨ -b^{47, 8}_2 c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ -p_329 ∨ -b^{47, 8}_1 c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ -p_329 ∨ b^{47, 8}_0 c in DIMACS: 16652 16653 16654 -329 -16655 0 16652 16653 16654 -329 -16656 0 16652 16653 16654 -329 16657 0 c 1+1 --> 2 c (-b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ b^{47, 7}_0 ∧ p_329) -> (-b^{47, 8}_2 ∧ b^{47, 8}_1 ∧ -b^{47, 8}_0) c in CNF: c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ -p_329 ∨ -b^{47, 8}_2 c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ -p_329 ∨ b^{47, 8}_1 c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ -p_329 ∨ -b^{47, 8}_0 c in DIMACS: 16652 16653 -16654 -329 -16655 0 16652 16653 -16654 -329 16656 0 16652 16653 -16654 -329 -16657 0 c 2+1 --> break c (-b^{47, 7}_2 ∧ b^{47, 7}_1 ∧ -b^{47, 7}_0 ∧ p_329) -> break c in CNF: c b^{47, 7}_2 ∨ -b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ -p_329 ∨ break c in DIMACS: 16652 -16653 16654 -329 1162 0 c 2-1 --> 1 c (-b^{47, 7}_2 ∧ b^{47, 7}_1 ∧ -b^{47, 7}_0 ∧ -p_329) -> (-b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ b^{47, 8}_0) c in CNF: c b^{47, 7}_2 ∨ -b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ p_329 ∨ -b^{47, 8}_2 c b^{47, 7}_2 ∨ -b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ p_329 ∨ -b^{47, 8}_1 c b^{47, 7}_2 ∨ -b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ p_329 ∨ b^{47, 8}_0 c in DIMACS: 16652 -16653 16654 329 -16655 0 16652 -16653 16654 329 -16656 0 16652 -16653 16654 329 16657 0 c 1-1 --> 0 c (-b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ b^{47, 7}_0 ∧ -p_329) -> (-b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ -b^{47, 8}_0) c in CNF: c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ p_329 ∨ -b^{47, 8}_2 c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ p_329 ∨ -b^{47, 8}_1 c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ p_329 ∨ -b^{47, 8}_0 c in DIMACS: 16652 16653 -16654 329 -16655 0 16652 16653 -16654 329 -16656 0 16652 16653 -16654 329 -16657 0 c 0-1 --> -1 c (-b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ -b^{47, 7}_0 ∧ -p_329) -> ( b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ b^{47, 8}_0) c in CNF: c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ p_329 ∨ b^{47, 8}_2 c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ p_329 ∨ -b^{47, 8}_1 c b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ p_329 ∨ b^{47, 8}_0 c in DIMACS: 16652 16653 16654 329 16655 0 16652 16653 16654 329 -16656 0 16652 16653 16654 329 16657 0 c -1-1 --> -2 c ( b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ b^{47, 7}_0 ∧ -p_329) -> ( b^{47, 8}_2 ∧ b^{47, 8}_1 ∧ -b^{47, 8}_0) c in CNF: c -b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ p_329 ∨ b^{47, 8}_2 c -b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ p_329 ∨ b^{47, 8}_1 c -b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ p_329 ∨ -b^{47, 8}_0 c in DIMACS: -16652 16653 -16654 329 16655 0 -16652 16653 -16654 329 16656 0 -16652 16653 -16654 329 -16657 0 c -2-1 --> break c ( b^{47, 7}_2 ∧ b^{47, 7}_1 ∧ -b^{47, 7}_0 ∧ -p_329) -> break c in CNF: c -b^{47, 7}_2 ∨ -b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ p_329 ∨ break c in DIMACS: -16652 -16653 16654 329 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 7}_2 ∧ -b^{47, 7}_1 ∧ -b^{47, 7}_0 ∧ true) c in CNF: c -b^{47, 7}_2 ∨ b^{47, 7}_1 ∨ b^{47, 7}_0 ∨ false c in DIMACS: -16652 16653 16654 0 c 3 does not represent an automaton state. c -(-b^{47, 7}_2 ∧ b^{47, 7}_1 ∧ b^{47, 7}_0 ∧ true) c in CNF: c b^{47, 7}_2 ∨ -b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ false c in DIMACS: 16652 -16653 -16654 0 c -3 does not represent an automaton state. c -( b^{47, 7}_2 ∧ b^{47, 7}_1 ∧ b^{47, 7}_0 ∧ true) c in CNF: c -b^{47, 7}_2 ∨ -b^{47, 7}_1 ∨ -b^{47, 7}_0 ∨ false c in DIMACS: -16652 -16653 -16654 0 c i = 8 c -2+1 --> -1 c ( b^{47, 8}_2 ∧ b^{47, 8}_1 ∧ -b^{47, 8}_0 ∧ p_376) -> ( b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ b^{47, 9}_0) c in CNF: c -b^{47, 8}_2 ∨ -b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ -p_376 ∨ b^{47, 9}_2 c -b^{47, 8}_2 ∨ -b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ -p_376 ∨ -b^{47, 9}_1 c -b^{47, 8}_2 ∨ -b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ -p_376 ∨ b^{47, 9}_0 c in DIMACS: -16655 -16656 16657 -376 16658 0 -16655 -16656 16657 -376 -16659 0 -16655 -16656 16657 -376 16660 0 c -1+1 --> 0 c ( b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ b^{47, 8}_0 ∧ p_376) -> (-b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ -b^{47, 9}_0) c in CNF: c -b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ -p_376 ∨ -b^{47, 9}_2 c -b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ -p_376 ∨ -b^{47, 9}_1 c -b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ -p_376 ∨ -b^{47, 9}_0 c in DIMACS: -16655 16656 -16657 -376 -16658 0 -16655 16656 -16657 -376 -16659 0 -16655 16656 -16657 -376 -16660 0 c 0+1 --> 1 c (-b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ -b^{47, 8}_0 ∧ p_376) -> (-b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ b^{47, 9}_0) c in CNF: c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ -p_376 ∨ -b^{47, 9}_2 c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ -p_376 ∨ -b^{47, 9}_1 c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ -p_376 ∨ b^{47, 9}_0 c in DIMACS: 16655 16656 16657 -376 -16658 0 16655 16656 16657 -376 -16659 0 16655 16656 16657 -376 16660 0 c 1+1 --> 2 c (-b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ b^{47, 8}_0 ∧ p_376) -> (-b^{47, 9}_2 ∧ b^{47, 9}_1 ∧ -b^{47, 9}_0) c in CNF: c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ -p_376 ∨ -b^{47, 9}_2 c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ -p_376 ∨ b^{47, 9}_1 c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ -p_376 ∨ -b^{47, 9}_0 c in DIMACS: 16655 16656 -16657 -376 -16658 0 16655 16656 -16657 -376 16659 0 16655 16656 -16657 -376 -16660 0 c 2+1 --> break c (-b^{47, 8}_2 ∧ b^{47, 8}_1 ∧ -b^{47, 8}_0 ∧ p_376) -> break c in CNF: c b^{47, 8}_2 ∨ -b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ -p_376 ∨ break c in DIMACS: 16655 -16656 16657 -376 1162 0 c 2-1 --> 1 c (-b^{47, 8}_2 ∧ b^{47, 8}_1 ∧ -b^{47, 8}_0 ∧ -p_376) -> (-b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ b^{47, 9}_0) c in CNF: c b^{47, 8}_2 ∨ -b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ p_376 ∨ -b^{47, 9}_2 c b^{47, 8}_2 ∨ -b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ p_376 ∨ -b^{47, 9}_1 c b^{47, 8}_2 ∨ -b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ p_376 ∨ b^{47, 9}_0 c in DIMACS: 16655 -16656 16657 376 -16658 0 16655 -16656 16657 376 -16659 0 16655 -16656 16657 376 16660 0 c 1-1 --> 0 c (-b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ b^{47, 8}_0 ∧ -p_376) -> (-b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ -b^{47, 9}_0) c in CNF: c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ p_376 ∨ -b^{47, 9}_2 c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ p_376 ∨ -b^{47, 9}_1 c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ p_376 ∨ -b^{47, 9}_0 c in DIMACS: 16655 16656 -16657 376 -16658 0 16655 16656 -16657 376 -16659 0 16655 16656 -16657 376 -16660 0 c 0-1 --> -1 c (-b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ -b^{47, 8}_0 ∧ -p_376) -> ( b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ b^{47, 9}_0) c in CNF: c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ p_376 ∨ b^{47, 9}_2 c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ p_376 ∨ -b^{47, 9}_1 c b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ p_376 ∨ b^{47, 9}_0 c in DIMACS: 16655 16656 16657 376 16658 0 16655 16656 16657 376 -16659 0 16655 16656 16657 376 16660 0 c -1-1 --> -2 c ( b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ b^{47, 8}_0 ∧ -p_376) -> ( b^{47, 9}_2 ∧ b^{47, 9}_1 ∧ -b^{47, 9}_0) c in CNF: c -b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ p_376 ∨ b^{47, 9}_2 c -b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ p_376 ∨ b^{47, 9}_1 c -b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ p_376 ∨ -b^{47, 9}_0 c in DIMACS: -16655 16656 -16657 376 16658 0 -16655 16656 -16657 376 16659 0 -16655 16656 -16657 376 -16660 0 c -2-1 --> break c ( b^{47, 8}_2 ∧ b^{47, 8}_1 ∧ -b^{47, 8}_0 ∧ -p_376) -> break c in CNF: c -b^{47, 8}_2 ∨ -b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ p_376 ∨ break c in DIMACS: -16655 -16656 16657 376 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 8}_2 ∧ -b^{47, 8}_1 ∧ -b^{47, 8}_0 ∧ true) c in CNF: c -b^{47, 8}_2 ∨ b^{47, 8}_1 ∨ b^{47, 8}_0 ∨ false c in DIMACS: -16655 16656 16657 0 c 3 does not represent an automaton state. c -(-b^{47, 8}_2 ∧ b^{47, 8}_1 ∧ b^{47, 8}_0 ∧ true) c in CNF: c b^{47, 8}_2 ∨ -b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ false c in DIMACS: 16655 -16656 -16657 0 c -3 does not represent an automaton state. c -( b^{47, 8}_2 ∧ b^{47, 8}_1 ∧ b^{47, 8}_0 ∧ true) c in CNF: c -b^{47, 8}_2 ∨ -b^{47, 8}_1 ∨ -b^{47, 8}_0 ∨ false c in DIMACS: -16655 -16656 -16657 0 c i = 9 c -2+1 --> -1 c ( b^{47, 9}_2 ∧ b^{47, 9}_1 ∧ -b^{47, 9}_0 ∧ p_423) -> ( b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ b^{47, 10}_0) c in CNF: c -b^{47, 9}_2 ∨ -b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ -p_423 ∨ b^{47, 10}_2 c -b^{47, 9}_2 ∨ -b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ -p_423 ∨ -b^{47, 10}_1 c -b^{47, 9}_2 ∨ -b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ -p_423 ∨ b^{47, 10}_0 c in DIMACS: -16658 -16659 16660 -423 16661 0 -16658 -16659 16660 -423 -16662 0 -16658 -16659 16660 -423 16663 0 c -1+1 --> 0 c ( b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ b^{47, 9}_0 ∧ p_423) -> (-b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ -b^{47, 10}_0) c in CNF: c -b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ -p_423 ∨ -b^{47, 10}_2 c -b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ -p_423 ∨ -b^{47, 10}_1 c -b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ -p_423 ∨ -b^{47, 10}_0 c in DIMACS: -16658 16659 -16660 -423 -16661 0 -16658 16659 -16660 -423 -16662 0 -16658 16659 -16660 -423 -16663 0 c 0+1 --> 1 c (-b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ -b^{47, 9}_0 ∧ p_423) -> (-b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ b^{47, 10}_0) c in CNF: c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ -p_423 ∨ -b^{47, 10}_2 c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ -p_423 ∨ -b^{47, 10}_1 c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ -p_423 ∨ b^{47, 10}_0 c in DIMACS: 16658 16659 16660 -423 -16661 0 16658 16659 16660 -423 -16662 0 16658 16659 16660 -423 16663 0 c 1+1 --> 2 c (-b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ b^{47, 9}_0 ∧ p_423) -> (-b^{47, 10}_2 ∧ b^{47, 10}_1 ∧ -b^{47, 10}_0) c in CNF: c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ -p_423 ∨ -b^{47, 10}_2 c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ -p_423 ∨ b^{47, 10}_1 c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ -p_423 ∨ -b^{47, 10}_0 c in DIMACS: 16658 16659 -16660 -423 -16661 0 16658 16659 -16660 -423 16662 0 16658 16659 -16660 -423 -16663 0 c 2+1 --> break c (-b^{47, 9}_2 ∧ b^{47, 9}_1 ∧ -b^{47, 9}_0 ∧ p_423) -> break c in CNF: c b^{47, 9}_2 ∨ -b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ -p_423 ∨ break c in DIMACS: 16658 -16659 16660 -423 1162 0 c 2-1 --> 1 c (-b^{47, 9}_2 ∧ b^{47, 9}_1 ∧ -b^{47, 9}_0 ∧ -p_423) -> (-b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ b^{47, 10}_0) c in CNF: c b^{47, 9}_2 ∨ -b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ p_423 ∨ -b^{47, 10}_2 c b^{47, 9}_2 ∨ -b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ p_423 ∨ -b^{47, 10}_1 c b^{47, 9}_2 ∨ -b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ p_423 ∨ b^{47, 10}_0 c in DIMACS: 16658 -16659 16660 423 -16661 0 16658 -16659 16660 423 -16662 0 16658 -16659 16660 423 16663 0 c 1-1 --> 0 c (-b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ b^{47, 9}_0 ∧ -p_423) -> (-b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ -b^{47, 10}_0) c in CNF: c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ p_423 ∨ -b^{47, 10}_2 c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ p_423 ∨ -b^{47, 10}_1 c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ p_423 ∨ -b^{47, 10}_0 c in DIMACS: 16658 16659 -16660 423 -16661 0 16658 16659 -16660 423 -16662 0 16658 16659 -16660 423 -16663 0 c 0-1 --> -1 c (-b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ -b^{47, 9}_0 ∧ -p_423) -> ( b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ b^{47, 10}_0) c in CNF: c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ p_423 ∨ b^{47, 10}_2 c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ p_423 ∨ -b^{47, 10}_1 c b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ p_423 ∨ b^{47, 10}_0 c in DIMACS: 16658 16659 16660 423 16661 0 16658 16659 16660 423 -16662 0 16658 16659 16660 423 16663 0 c -1-1 --> -2 c ( b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ b^{47, 9}_0 ∧ -p_423) -> ( b^{47, 10}_2 ∧ b^{47, 10}_1 ∧ -b^{47, 10}_0) c in CNF: c -b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ p_423 ∨ b^{47, 10}_2 c -b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ p_423 ∨ b^{47, 10}_1 c -b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ p_423 ∨ -b^{47, 10}_0 c in DIMACS: -16658 16659 -16660 423 16661 0 -16658 16659 -16660 423 16662 0 -16658 16659 -16660 423 -16663 0 c -2-1 --> break c ( b^{47, 9}_2 ∧ b^{47, 9}_1 ∧ -b^{47, 9}_0 ∧ -p_423) -> break c in CNF: c -b^{47, 9}_2 ∨ -b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ p_423 ∨ break c in DIMACS: -16658 -16659 16660 423 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 9}_2 ∧ -b^{47, 9}_1 ∧ -b^{47, 9}_0 ∧ true) c in CNF: c -b^{47, 9}_2 ∨ b^{47, 9}_1 ∨ b^{47, 9}_0 ∨ false c in DIMACS: -16658 16659 16660 0 c 3 does not represent an automaton state. c -(-b^{47, 9}_2 ∧ b^{47, 9}_1 ∧ b^{47, 9}_0 ∧ true) c in CNF: c b^{47, 9}_2 ∨ -b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ false c in DIMACS: 16658 -16659 -16660 0 c -3 does not represent an automaton state. c -( b^{47, 9}_2 ∧ b^{47, 9}_1 ∧ b^{47, 9}_0 ∧ true) c in CNF: c -b^{47, 9}_2 ∨ -b^{47, 9}_1 ∨ -b^{47, 9}_0 ∨ false c in DIMACS: -16658 -16659 -16660 0 c i = 10 c -2+1 --> -1 c ( b^{47, 10}_2 ∧ b^{47, 10}_1 ∧ -b^{47, 10}_0 ∧ p_470) -> ( b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ b^{47, 11}_0) c in CNF: c -b^{47, 10}_2 ∨ -b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ -p_470 ∨ b^{47, 11}_2 c -b^{47, 10}_2 ∨ -b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ -p_470 ∨ -b^{47, 11}_1 c -b^{47, 10}_2 ∨ -b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ -p_470 ∨ b^{47, 11}_0 c in DIMACS: -16661 -16662 16663 -470 16664 0 -16661 -16662 16663 -470 -16665 0 -16661 -16662 16663 -470 16666 0 c -1+1 --> 0 c ( b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ b^{47, 10}_0 ∧ p_470) -> (-b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ -b^{47, 11}_0) c in CNF: c -b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ -p_470 ∨ -b^{47, 11}_2 c -b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ -p_470 ∨ -b^{47, 11}_1 c -b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ -p_470 ∨ -b^{47, 11}_0 c in DIMACS: -16661 16662 -16663 -470 -16664 0 -16661 16662 -16663 -470 -16665 0 -16661 16662 -16663 -470 -16666 0 c 0+1 --> 1 c (-b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ -b^{47, 10}_0 ∧ p_470) -> (-b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ b^{47, 11}_0) c in CNF: c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ -p_470 ∨ -b^{47, 11}_2 c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ -p_470 ∨ -b^{47, 11}_1 c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ -p_470 ∨ b^{47, 11}_0 c in DIMACS: 16661 16662 16663 -470 -16664 0 16661 16662 16663 -470 -16665 0 16661 16662 16663 -470 16666 0 c 1+1 --> 2 c (-b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ b^{47, 10}_0 ∧ p_470) -> (-b^{47, 11}_2 ∧ b^{47, 11}_1 ∧ -b^{47, 11}_0) c in CNF: c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ -p_470 ∨ -b^{47, 11}_2 c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ -p_470 ∨ b^{47, 11}_1 c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ -p_470 ∨ -b^{47, 11}_0 c in DIMACS: 16661 16662 -16663 -470 -16664 0 16661 16662 -16663 -470 16665 0 16661 16662 -16663 -470 -16666 0 c 2+1 --> break c (-b^{47, 10}_2 ∧ b^{47, 10}_1 ∧ -b^{47, 10}_0 ∧ p_470) -> break c in CNF: c b^{47, 10}_2 ∨ -b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ -p_470 ∨ break c in DIMACS: 16661 -16662 16663 -470 1162 0 c 2-1 --> 1 c (-b^{47, 10}_2 ∧ b^{47, 10}_1 ∧ -b^{47, 10}_0 ∧ -p_470) -> (-b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ b^{47, 11}_0) c in CNF: c b^{47, 10}_2 ∨ -b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ p_470 ∨ -b^{47, 11}_2 c b^{47, 10}_2 ∨ -b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ p_470 ∨ -b^{47, 11}_1 c b^{47, 10}_2 ∨ -b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ p_470 ∨ b^{47, 11}_0 c in DIMACS: 16661 -16662 16663 470 -16664 0 16661 -16662 16663 470 -16665 0 16661 -16662 16663 470 16666 0 c 1-1 --> 0 c (-b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ b^{47, 10}_0 ∧ -p_470) -> (-b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ -b^{47, 11}_0) c in CNF: c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ p_470 ∨ -b^{47, 11}_2 c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ p_470 ∨ -b^{47, 11}_1 c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ p_470 ∨ -b^{47, 11}_0 c in DIMACS: 16661 16662 -16663 470 -16664 0 16661 16662 -16663 470 -16665 0 16661 16662 -16663 470 -16666 0 c 0-1 --> -1 c (-b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ -b^{47, 10}_0 ∧ -p_470) -> ( b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ b^{47, 11}_0) c in CNF: c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ p_470 ∨ b^{47, 11}_2 c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ p_470 ∨ -b^{47, 11}_1 c b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ p_470 ∨ b^{47, 11}_0 c in DIMACS: 16661 16662 16663 470 16664 0 16661 16662 16663 470 -16665 0 16661 16662 16663 470 16666 0 c -1-1 --> -2 c ( b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ b^{47, 10}_0 ∧ -p_470) -> ( b^{47, 11}_2 ∧ b^{47, 11}_1 ∧ -b^{47, 11}_0) c in CNF: c -b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ p_470 ∨ b^{47, 11}_2 c -b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ p_470 ∨ b^{47, 11}_1 c -b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ p_470 ∨ -b^{47, 11}_0 c in DIMACS: -16661 16662 -16663 470 16664 0 -16661 16662 -16663 470 16665 0 -16661 16662 -16663 470 -16666 0 c -2-1 --> break c ( b^{47, 10}_2 ∧ b^{47, 10}_1 ∧ -b^{47, 10}_0 ∧ -p_470) -> break c in CNF: c -b^{47, 10}_2 ∨ -b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ p_470 ∨ break c in DIMACS: -16661 -16662 16663 470 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 10}_2 ∧ -b^{47, 10}_1 ∧ -b^{47, 10}_0 ∧ true) c in CNF: c -b^{47, 10}_2 ∨ b^{47, 10}_1 ∨ b^{47, 10}_0 ∨ false c in DIMACS: -16661 16662 16663 0 c 3 does not represent an automaton state. c -(-b^{47, 10}_2 ∧ b^{47, 10}_1 ∧ b^{47, 10}_0 ∧ true) c in CNF: c b^{47, 10}_2 ∨ -b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ false c in DIMACS: 16661 -16662 -16663 0 c -3 does not represent an automaton state. c -( b^{47, 10}_2 ∧ b^{47, 10}_1 ∧ b^{47, 10}_0 ∧ true) c in CNF: c -b^{47, 10}_2 ∨ -b^{47, 10}_1 ∨ -b^{47, 10}_0 ∨ false c in DIMACS: -16661 -16662 -16663 0 c i = 11 c -2+1 --> -1 c ( b^{47, 11}_2 ∧ b^{47, 11}_1 ∧ -b^{47, 11}_0 ∧ p_517) -> ( b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ b^{47, 12}_0) c in CNF: c -b^{47, 11}_2 ∨ -b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ -p_517 ∨ b^{47, 12}_2 c -b^{47, 11}_2 ∨ -b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ -p_517 ∨ -b^{47, 12}_1 c -b^{47, 11}_2 ∨ -b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ -p_517 ∨ b^{47, 12}_0 c in DIMACS: -16664 -16665 16666 -517 16667 0 -16664 -16665 16666 -517 -16668 0 -16664 -16665 16666 -517 16669 0 c -1+1 --> 0 c ( b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ b^{47, 11}_0 ∧ p_517) -> (-b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ -b^{47, 12}_0) c in CNF: c -b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ -p_517 ∨ -b^{47, 12}_2 c -b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ -p_517 ∨ -b^{47, 12}_1 c -b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ -p_517 ∨ -b^{47, 12}_0 c in DIMACS: -16664 16665 -16666 -517 -16667 0 -16664 16665 -16666 -517 -16668 0 -16664 16665 -16666 -517 -16669 0 c 0+1 --> 1 c (-b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ -b^{47, 11}_0 ∧ p_517) -> (-b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ b^{47, 12}_0) c in CNF: c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ -p_517 ∨ -b^{47, 12}_2 c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ -p_517 ∨ -b^{47, 12}_1 c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ -p_517 ∨ b^{47, 12}_0 c in DIMACS: 16664 16665 16666 -517 -16667 0 16664 16665 16666 -517 -16668 0 16664 16665 16666 -517 16669 0 c 1+1 --> 2 c (-b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ b^{47, 11}_0 ∧ p_517) -> (-b^{47, 12}_2 ∧ b^{47, 12}_1 ∧ -b^{47, 12}_0) c in CNF: c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ -p_517 ∨ -b^{47, 12}_2 c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ -p_517 ∨ b^{47, 12}_1 c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ -p_517 ∨ -b^{47, 12}_0 c in DIMACS: 16664 16665 -16666 -517 -16667 0 16664 16665 -16666 -517 16668 0 16664 16665 -16666 -517 -16669 0 c 2+1 --> break c (-b^{47, 11}_2 ∧ b^{47, 11}_1 ∧ -b^{47, 11}_0 ∧ p_517) -> break c in CNF: c b^{47, 11}_2 ∨ -b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ -p_517 ∨ break c in DIMACS: 16664 -16665 16666 -517 1162 0 c 2-1 --> 1 c (-b^{47, 11}_2 ∧ b^{47, 11}_1 ∧ -b^{47, 11}_0 ∧ -p_517) -> (-b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ b^{47, 12}_0) c in CNF: c b^{47, 11}_2 ∨ -b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ p_517 ∨ -b^{47, 12}_2 c b^{47, 11}_2 ∨ -b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ p_517 ∨ -b^{47, 12}_1 c b^{47, 11}_2 ∨ -b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ p_517 ∨ b^{47, 12}_0 c in DIMACS: 16664 -16665 16666 517 -16667 0 16664 -16665 16666 517 -16668 0 16664 -16665 16666 517 16669 0 c 1-1 --> 0 c (-b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ b^{47, 11}_0 ∧ -p_517) -> (-b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ -b^{47, 12}_0) c in CNF: c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ p_517 ∨ -b^{47, 12}_2 c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ p_517 ∨ -b^{47, 12}_1 c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ p_517 ∨ -b^{47, 12}_0 c in DIMACS: 16664 16665 -16666 517 -16667 0 16664 16665 -16666 517 -16668 0 16664 16665 -16666 517 -16669 0 c 0-1 --> -1 c (-b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ -b^{47, 11}_0 ∧ -p_517) -> ( b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ b^{47, 12}_0) c in CNF: c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ p_517 ∨ b^{47, 12}_2 c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ p_517 ∨ -b^{47, 12}_1 c b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ p_517 ∨ b^{47, 12}_0 c in DIMACS: 16664 16665 16666 517 16667 0 16664 16665 16666 517 -16668 0 16664 16665 16666 517 16669 0 c -1-1 --> -2 c ( b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ b^{47, 11}_0 ∧ -p_517) -> ( b^{47, 12}_2 ∧ b^{47, 12}_1 ∧ -b^{47, 12}_0) c in CNF: c -b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ p_517 ∨ b^{47, 12}_2 c -b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ p_517 ∨ b^{47, 12}_1 c -b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ p_517 ∨ -b^{47, 12}_0 c in DIMACS: -16664 16665 -16666 517 16667 0 -16664 16665 -16666 517 16668 0 -16664 16665 -16666 517 -16669 0 c -2-1 --> break c ( b^{47, 11}_2 ∧ b^{47, 11}_1 ∧ -b^{47, 11}_0 ∧ -p_517) -> break c in CNF: c -b^{47, 11}_2 ∨ -b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ p_517 ∨ break c in DIMACS: -16664 -16665 16666 517 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 11}_2 ∧ -b^{47, 11}_1 ∧ -b^{47, 11}_0 ∧ true) c in CNF: c -b^{47, 11}_2 ∨ b^{47, 11}_1 ∨ b^{47, 11}_0 ∨ false c in DIMACS: -16664 16665 16666 0 c 3 does not represent an automaton state. c -(-b^{47, 11}_2 ∧ b^{47, 11}_1 ∧ b^{47, 11}_0 ∧ true) c in CNF: c b^{47, 11}_2 ∨ -b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ false c in DIMACS: 16664 -16665 -16666 0 c -3 does not represent an automaton state. c -( b^{47, 11}_2 ∧ b^{47, 11}_1 ∧ b^{47, 11}_0 ∧ true) c in CNF: c -b^{47, 11}_2 ∨ -b^{47, 11}_1 ∨ -b^{47, 11}_0 ∨ false c in DIMACS: -16664 -16665 -16666 0 c i = 12 c -2+1 --> -1 c ( b^{47, 12}_2 ∧ b^{47, 12}_1 ∧ -b^{47, 12}_0 ∧ p_564) -> ( b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ b^{47, 13}_0) c in CNF: c -b^{47, 12}_2 ∨ -b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ -p_564 ∨ b^{47, 13}_2 c -b^{47, 12}_2 ∨ -b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ -p_564 ∨ -b^{47, 13}_1 c -b^{47, 12}_2 ∨ -b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ -p_564 ∨ b^{47, 13}_0 c in DIMACS: -16667 -16668 16669 -564 16670 0 -16667 -16668 16669 -564 -16671 0 -16667 -16668 16669 -564 16672 0 c -1+1 --> 0 c ( b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ b^{47, 12}_0 ∧ p_564) -> (-b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ -b^{47, 13}_0) c in CNF: c -b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ -p_564 ∨ -b^{47, 13}_2 c -b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ -p_564 ∨ -b^{47, 13}_1 c -b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ -p_564 ∨ -b^{47, 13}_0 c in DIMACS: -16667 16668 -16669 -564 -16670 0 -16667 16668 -16669 -564 -16671 0 -16667 16668 -16669 -564 -16672 0 c 0+1 --> 1 c (-b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ -b^{47, 12}_0 ∧ p_564) -> (-b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ b^{47, 13}_0) c in CNF: c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ -p_564 ∨ -b^{47, 13}_2 c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ -p_564 ∨ -b^{47, 13}_1 c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ -p_564 ∨ b^{47, 13}_0 c in DIMACS: 16667 16668 16669 -564 -16670 0 16667 16668 16669 -564 -16671 0 16667 16668 16669 -564 16672 0 c 1+1 --> 2 c (-b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ b^{47, 12}_0 ∧ p_564) -> (-b^{47, 13}_2 ∧ b^{47, 13}_1 ∧ -b^{47, 13}_0) c in CNF: c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ -p_564 ∨ -b^{47, 13}_2 c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ -p_564 ∨ b^{47, 13}_1 c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ -p_564 ∨ -b^{47, 13}_0 c in DIMACS: 16667 16668 -16669 -564 -16670 0 16667 16668 -16669 -564 16671 0 16667 16668 -16669 -564 -16672 0 c 2+1 --> break c (-b^{47, 12}_2 ∧ b^{47, 12}_1 ∧ -b^{47, 12}_0 ∧ p_564) -> break c in CNF: c b^{47, 12}_2 ∨ -b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ -p_564 ∨ break c in DIMACS: 16667 -16668 16669 -564 1162 0 c 2-1 --> 1 c (-b^{47, 12}_2 ∧ b^{47, 12}_1 ∧ -b^{47, 12}_0 ∧ -p_564) -> (-b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ b^{47, 13}_0) c in CNF: c b^{47, 12}_2 ∨ -b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ p_564 ∨ -b^{47, 13}_2 c b^{47, 12}_2 ∨ -b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ p_564 ∨ -b^{47, 13}_1 c b^{47, 12}_2 ∨ -b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ p_564 ∨ b^{47, 13}_0 c in DIMACS: 16667 -16668 16669 564 -16670 0 16667 -16668 16669 564 -16671 0 16667 -16668 16669 564 16672 0 c 1-1 --> 0 c (-b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ b^{47, 12}_0 ∧ -p_564) -> (-b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ -b^{47, 13}_0) c in CNF: c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ p_564 ∨ -b^{47, 13}_2 c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ p_564 ∨ -b^{47, 13}_1 c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ p_564 ∨ -b^{47, 13}_0 c in DIMACS: 16667 16668 -16669 564 -16670 0 16667 16668 -16669 564 -16671 0 16667 16668 -16669 564 -16672 0 c 0-1 --> -1 c (-b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ -b^{47, 12}_0 ∧ -p_564) -> ( b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ b^{47, 13}_0) c in CNF: c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ p_564 ∨ b^{47, 13}_2 c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ p_564 ∨ -b^{47, 13}_1 c b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ p_564 ∨ b^{47, 13}_0 c in DIMACS: 16667 16668 16669 564 16670 0 16667 16668 16669 564 -16671 0 16667 16668 16669 564 16672 0 c -1-1 --> -2 c ( b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ b^{47, 12}_0 ∧ -p_564) -> ( b^{47, 13}_2 ∧ b^{47, 13}_1 ∧ -b^{47, 13}_0) c in CNF: c -b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ p_564 ∨ b^{47, 13}_2 c -b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ p_564 ∨ b^{47, 13}_1 c -b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ p_564 ∨ -b^{47, 13}_0 c in DIMACS: -16667 16668 -16669 564 16670 0 -16667 16668 -16669 564 16671 0 -16667 16668 -16669 564 -16672 0 c -2-1 --> break c ( b^{47, 12}_2 ∧ b^{47, 12}_1 ∧ -b^{47, 12}_0 ∧ -p_564) -> break c in CNF: c -b^{47, 12}_2 ∨ -b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ p_564 ∨ break c in DIMACS: -16667 -16668 16669 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 12}_2 ∧ -b^{47, 12}_1 ∧ -b^{47, 12}_0 ∧ true) c in CNF: c -b^{47, 12}_2 ∨ b^{47, 12}_1 ∨ b^{47, 12}_0 ∨ false c in DIMACS: -16667 16668 16669 0 c 3 does not represent an automaton state. c -(-b^{47, 12}_2 ∧ b^{47, 12}_1 ∧ b^{47, 12}_0 ∧ true) c in CNF: c b^{47, 12}_2 ∨ -b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ false c in DIMACS: 16667 -16668 -16669 0 c -3 does not represent an automaton state. c -( b^{47, 12}_2 ∧ b^{47, 12}_1 ∧ b^{47, 12}_0 ∧ true) c in CNF: c -b^{47, 12}_2 ∨ -b^{47, 12}_1 ∨ -b^{47, 12}_0 ∨ false c in DIMACS: -16667 -16668 -16669 0 c i = 13 c -2+1 --> -1 c ( b^{47, 13}_2 ∧ b^{47, 13}_1 ∧ -b^{47, 13}_0 ∧ p_611) -> ( b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ b^{47, 14}_0) c in CNF: c -b^{47, 13}_2 ∨ -b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ -p_611 ∨ b^{47, 14}_2 c -b^{47, 13}_2 ∨ -b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ -p_611 ∨ -b^{47, 14}_1 c -b^{47, 13}_2 ∨ -b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ -p_611 ∨ b^{47, 14}_0 c in DIMACS: -16670 -16671 16672 -611 16673 0 -16670 -16671 16672 -611 -16674 0 -16670 -16671 16672 -611 16675 0 c -1+1 --> 0 c ( b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ b^{47, 13}_0 ∧ p_611) -> (-b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ -b^{47, 14}_0) c in CNF: c -b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ -p_611 ∨ -b^{47, 14}_2 c -b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ -p_611 ∨ -b^{47, 14}_1 c -b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ -p_611 ∨ -b^{47, 14}_0 c in DIMACS: -16670 16671 -16672 -611 -16673 0 -16670 16671 -16672 -611 -16674 0 -16670 16671 -16672 -611 -16675 0 c 0+1 --> 1 c (-b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ -b^{47, 13}_0 ∧ p_611) -> (-b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ b^{47, 14}_0) c in CNF: c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ -p_611 ∨ -b^{47, 14}_2 c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ -p_611 ∨ -b^{47, 14}_1 c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ -p_611 ∨ b^{47, 14}_0 c in DIMACS: 16670 16671 16672 -611 -16673 0 16670 16671 16672 -611 -16674 0 16670 16671 16672 -611 16675 0 c 1+1 --> 2 c (-b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ b^{47, 13}_0 ∧ p_611) -> (-b^{47, 14}_2 ∧ b^{47, 14}_1 ∧ -b^{47, 14}_0) c in CNF: c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ -p_611 ∨ -b^{47, 14}_2 c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ -p_611 ∨ b^{47, 14}_1 c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ -p_611 ∨ -b^{47, 14}_0 c in DIMACS: 16670 16671 -16672 -611 -16673 0 16670 16671 -16672 -611 16674 0 16670 16671 -16672 -611 -16675 0 c 2+1 --> break c (-b^{47, 13}_2 ∧ b^{47, 13}_1 ∧ -b^{47, 13}_0 ∧ p_611) -> break c in CNF: c b^{47, 13}_2 ∨ -b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ -p_611 ∨ break c in DIMACS: 16670 -16671 16672 -611 1162 0 c 2-1 --> 1 c (-b^{47, 13}_2 ∧ b^{47, 13}_1 ∧ -b^{47, 13}_0 ∧ -p_611) -> (-b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ b^{47, 14}_0) c in CNF: c b^{47, 13}_2 ∨ -b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ p_611 ∨ -b^{47, 14}_2 c b^{47, 13}_2 ∨ -b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ p_611 ∨ -b^{47, 14}_1 c b^{47, 13}_2 ∨ -b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ p_611 ∨ b^{47, 14}_0 c in DIMACS: 16670 -16671 16672 611 -16673 0 16670 -16671 16672 611 -16674 0 16670 -16671 16672 611 16675 0 c 1-1 --> 0 c (-b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ b^{47, 13}_0 ∧ -p_611) -> (-b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ -b^{47, 14}_0) c in CNF: c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ p_611 ∨ -b^{47, 14}_2 c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ p_611 ∨ -b^{47, 14}_1 c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ p_611 ∨ -b^{47, 14}_0 c in DIMACS: 16670 16671 -16672 611 -16673 0 16670 16671 -16672 611 -16674 0 16670 16671 -16672 611 -16675 0 c 0-1 --> -1 c (-b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ -b^{47, 13}_0 ∧ -p_611) -> ( b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ b^{47, 14}_0) c in CNF: c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ p_611 ∨ b^{47, 14}_2 c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ p_611 ∨ -b^{47, 14}_1 c b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ p_611 ∨ b^{47, 14}_0 c in DIMACS: 16670 16671 16672 611 16673 0 16670 16671 16672 611 -16674 0 16670 16671 16672 611 16675 0 c -1-1 --> -2 c ( b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ b^{47, 13}_0 ∧ -p_611) -> ( b^{47, 14}_2 ∧ b^{47, 14}_1 ∧ -b^{47, 14}_0) c in CNF: c -b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ p_611 ∨ b^{47, 14}_2 c -b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ p_611 ∨ b^{47, 14}_1 c -b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ p_611 ∨ -b^{47, 14}_0 c in DIMACS: -16670 16671 -16672 611 16673 0 -16670 16671 -16672 611 16674 0 -16670 16671 -16672 611 -16675 0 c -2-1 --> break c ( b^{47, 13}_2 ∧ b^{47, 13}_1 ∧ -b^{47, 13}_0 ∧ -p_611) -> break c in CNF: c -b^{47, 13}_2 ∨ -b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ p_611 ∨ break c in DIMACS: -16670 -16671 16672 611 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 13}_2 ∧ -b^{47, 13}_1 ∧ -b^{47, 13}_0 ∧ true) c in CNF: c -b^{47, 13}_2 ∨ b^{47, 13}_1 ∨ b^{47, 13}_0 ∨ false c in DIMACS: -16670 16671 16672 0 c 3 does not represent an automaton state. c -(-b^{47, 13}_2 ∧ b^{47, 13}_1 ∧ b^{47, 13}_0 ∧ true) c in CNF: c b^{47, 13}_2 ∨ -b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ false c in DIMACS: 16670 -16671 -16672 0 c -3 does not represent an automaton state. c -( b^{47, 13}_2 ∧ b^{47, 13}_1 ∧ b^{47, 13}_0 ∧ true) c in CNF: c -b^{47, 13}_2 ∨ -b^{47, 13}_1 ∨ -b^{47, 13}_0 ∨ false c in DIMACS: -16670 -16671 -16672 0 c i = 14 c -2+1 --> -1 c ( b^{47, 14}_2 ∧ b^{47, 14}_1 ∧ -b^{47, 14}_0 ∧ p_658) -> ( b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ b^{47, 15}_0) c in CNF: c -b^{47, 14}_2 ∨ -b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ -p_658 ∨ b^{47, 15}_2 c -b^{47, 14}_2 ∨ -b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ -p_658 ∨ -b^{47, 15}_1 c -b^{47, 14}_2 ∨ -b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ -p_658 ∨ b^{47, 15}_0 c in DIMACS: -16673 -16674 16675 -658 16676 0 -16673 -16674 16675 -658 -16677 0 -16673 -16674 16675 -658 16678 0 c -1+1 --> 0 c ( b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ b^{47, 14}_0 ∧ p_658) -> (-b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ -b^{47, 15}_0) c in CNF: c -b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ -p_658 ∨ -b^{47, 15}_2 c -b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ -p_658 ∨ -b^{47, 15}_1 c -b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ -p_658 ∨ -b^{47, 15}_0 c in DIMACS: -16673 16674 -16675 -658 -16676 0 -16673 16674 -16675 -658 -16677 0 -16673 16674 -16675 -658 -16678 0 c 0+1 --> 1 c (-b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ -b^{47, 14}_0 ∧ p_658) -> (-b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ b^{47, 15}_0) c in CNF: c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ -p_658 ∨ -b^{47, 15}_2 c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ -p_658 ∨ -b^{47, 15}_1 c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ -p_658 ∨ b^{47, 15}_0 c in DIMACS: 16673 16674 16675 -658 -16676 0 16673 16674 16675 -658 -16677 0 16673 16674 16675 -658 16678 0 c 1+1 --> 2 c (-b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ b^{47, 14}_0 ∧ p_658) -> (-b^{47, 15}_2 ∧ b^{47, 15}_1 ∧ -b^{47, 15}_0) c in CNF: c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ -p_658 ∨ -b^{47, 15}_2 c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ -p_658 ∨ b^{47, 15}_1 c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ -p_658 ∨ -b^{47, 15}_0 c in DIMACS: 16673 16674 -16675 -658 -16676 0 16673 16674 -16675 -658 16677 0 16673 16674 -16675 -658 -16678 0 c 2+1 --> break c (-b^{47, 14}_2 ∧ b^{47, 14}_1 ∧ -b^{47, 14}_0 ∧ p_658) -> break c in CNF: c b^{47, 14}_2 ∨ -b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ -p_658 ∨ break c in DIMACS: 16673 -16674 16675 -658 1162 0 c 2-1 --> 1 c (-b^{47, 14}_2 ∧ b^{47, 14}_1 ∧ -b^{47, 14}_0 ∧ -p_658) -> (-b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ b^{47, 15}_0) c in CNF: c b^{47, 14}_2 ∨ -b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ p_658 ∨ -b^{47, 15}_2 c b^{47, 14}_2 ∨ -b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ p_658 ∨ -b^{47, 15}_1 c b^{47, 14}_2 ∨ -b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ p_658 ∨ b^{47, 15}_0 c in DIMACS: 16673 -16674 16675 658 -16676 0 16673 -16674 16675 658 -16677 0 16673 -16674 16675 658 16678 0 c 1-1 --> 0 c (-b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ b^{47, 14}_0 ∧ -p_658) -> (-b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ -b^{47, 15}_0) c in CNF: c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ p_658 ∨ -b^{47, 15}_2 c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ p_658 ∨ -b^{47, 15}_1 c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ p_658 ∨ -b^{47, 15}_0 c in DIMACS: 16673 16674 -16675 658 -16676 0 16673 16674 -16675 658 -16677 0 16673 16674 -16675 658 -16678 0 c 0-1 --> -1 c (-b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ -b^{47, 14}_0 ∧ -p_658) -> ( b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ b^{47, 15}_0) c in CNF: c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ p_658 ∨ b^{47, 15}_2 c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ p_658 ∨ -b^{47, 15}_1 c b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ p_658 ∨ b^{47, 15}_0 c in DIMACS: 16673 16674 16675 658 16676 0 16673 16674 16675 658 -16677 0 16673 16674 16675 658 16678 0 c -1-1 --> -2 c ( b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ b^{47, 14}_0 ∧ -p_658) -> ( b^{47, 15}_2 ∧ b^{47, 15}_1 ∧ -b^{47, 15}_0) c in CNF: c -b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ p_658 ∨ b^{47, 15}_2 c -b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ p_658 ∨ b^{47, 15}_1 c -b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ p_658 ∨ -b^{47, 15}_0 c in DIMACS: -16673 16674 -16675 658 16676 0 -16673 16674 -16675 658 16677 0 -16673 16674 -16675 658 -16678 0 c -2-1 --> break c ( b^{47, 14}_2 ∧ b^{47, 14}_1 ∧ -b^{47, 14}_0 ∧ -p_658) -> break c in CNF: c -b^{47, 14}_2 ∨ -b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ p_658 ∨ break c in DIMACS: -16673 -16674 16675 658 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 14}_2 ∧ -b^{47, 14}_1 ∧ -b^{47, 14}_0 ∧ true) c in CNF: c -b^{47, 14}_2 ∨ b^{47, 14}_1 ∨ b^{47, 14}_0 ∨ false c in DIMACS: -16673 16674 16675 0 c 3 does not represent an automaton state. c -(-b^{47, 14}_2 ∧ b^{47, 14}_1 ∧ b^{47, 14}_0 ∧ true) c in CNF: c b^{47, 14}_2 ∨ -b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ false c in DIMACS: 16673 -16674 -16675 0 c -3 does not represent an automaton state. c -( b^{47, 14}_2 ∧ b^{47, 14}_1 ∧ b^{47, 14}_0 ∧ true) c in CNF: c -b^{47, 14}_2 ∨ -b^{47, 14}_1 ∨ -b^{47, 14}_0 ∨ false c in DIMACS: -16673 -16674 -16675 0 c i = 15 c -2+1 --> -1 c ( b^{47, 15}_2 ∧ b^{47, 15}_1 ∧ -b^{47, 15}_0 ∧ p_705) -> ( b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ b^{47, 16}_0) c in CNF: c -b^{47, 15}_2 ∨ -b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ -p_705 ∨ b^{47, 16}_2 c -b^{47, 15}_2 ∨ -b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ -p_705 ∨ -b^{47, 16}_1 c -b^{47, 15}_2 ∨ -b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ -p_705 ∨ b^{47, 16}_0 c in DIMACS: -16676 -16677 16678 -705 16679 0 -16676 -16677 16678 -705 -16680 0 -16676 -16677 16678 -705 16681 0 c -1+1 --> 0 c ( b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ b^{47, 15}_0 ∧ p_705) -> (-b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ -b^{47, 16}_0) c in CNF: c -b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ -p_705 ∨ -b^{47, 16}_2 c -b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ -p_705 ∨ -b^{47, 16}_1 c -b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ -p_705 ∨ -b^{47, 16}_0 c in DIMACS: -16676 16677 -16678 -705 -16679 0 -16676 16677 -16678 -705 -16680 0 -16676 16677 -16678 -705 -16681 0 c 0+1 --> 1 c (-b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ -b^{47, 15}_0 ∧ p_705) -> (-b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ b^{47, 16}_0) c in CNF: c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ -p_705 ∨ -b^{47, 16}_2 c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ -p_705 ∨ -b^{47, 16}_1 c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ -p_705 ∨ b^{47, 16}_0 c in DIMACS: 16676 16677 16678 -705 -16679 0 16676 16677 16678 -705 -16680 0 16676 16677 16678 -705 16681 0 c 1+1 --> 2 c (-b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ b^{47, 15}_0 ∧ p_705) -> (-b^{47, 16}_2 ∧ b^{47, 16}_1 ∧ -b^{47, 16}_0) c in CNF: c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ -p_705 ∨ -b^{47, 16}_2 c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ -p_705 ∨ b^{47, 16}_1 c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ -p_705 ∨ -b^{47, 16}_0 c in DIMACS: 16676 16677 -16678 -705 -16679 0 16676 16677 -16678 -705 16680 0 16676 16677 -16678 -705 -16681 0 c 2+1 --> break c (-b^{47, 15}_2 ∧ b^{47, 15}_1 ∧ -b^{47, 15}_0 ∧ p_705) -> break c in CNF: c b^{47, 15}_2 ∨ -b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ -p_705 ∨ break c in DIMACS: 16676 -16677 16678 -705 1162 0 c 2-1 --> 1 c (-b^{47, 15}_2 ∧ b^{47, 15}_1 ∧ -b^{47, 15}_0 ∧ -p_705) -> (-b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ b^{47, 16}_0) c in CNF: c b^{47, 15}_2 ∨ -b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ p_705 ∨ -b^{47, 16}_2 c b^{47, 15}_2 ∨ -b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ p_705 ∨ -b^{47, 16}_1 c b^{47, 15}_2 ∨ -b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ p_705 ∨ b^{47, 16}_0 c in DIMACS: 16676 -16677 16678 705 -16679 0 16676 -16677 16678 705 -16680 0 16676 -16677 16678 705 16681 0 c 1-1 --> 0 c (-b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ b^{47, 15}_0 ∧ -p_705) -> (-b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ -b^{47, 16}_0) c in CNF: c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ p_705 ∨ -b^{47, 16}_2 c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ p_705 ∨ -b^{47, 16}_1 c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ p_705 ∨ -b^{47, 16}_0 c in DIMACS: 16676 16677 -16678 705 -16679 0 16676 16677 -16678 705 -16680 0 16676 16677 -16678 705 -16681 0 c 0-1 --> -1 c (-b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ -b^{47, 15}_0 ∧ -p_705) -> ( b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ b^{47, 16}_0) c in CNF: c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ p_705 ∨ b^{47, 16}_2 c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ p_705 ∨ -b^{47, 16}_1 c b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ p_705 ∨ b^{47, 16}_0 c in DIMACS: 16676 16677 16678 705 16679 0 16676 16677 16678 705 -16680 0 16676 16677 16678 705 16681 0 c -1-1 --> -2 c ( b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ b^{47, 15}_0 ∧ -p_705) -> ( b^{47, 16}_2 ∧ b^{47, 16}_1 ∧ -b^{47, 16}_0) c in CNF: c -b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ p_705 ∨ b^{47, 16}_2 c -b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ p_705 ∨ b^{47, 16}_1 c -b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ p_705 ∨ -b^{47, 16}_0 c in DIMACS: -16676 16677 -16678 705 16679 0 -16676 16677 -16678 705 16680 0 -16676 16677 -16678 705 -16681 0 c -2-1 --> break c ( b^{47, 15}_2 ∧ b^{47, 15}_1 ∧ -b^{47, 15}_0 ∧ -p_705) -> break c in CNF: c -b^{47, 15}_2 ∨ -b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ p_705 ∨ break c in DIMACS: -16676 -16677 16678 705 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 15}_2 ∧ -b^{47, 15}_1 ∧ -b^{47, 15}_0 ∧ true) c in CNF: c -b^{47, 15}_2 ∨ b^{47, 15}_1 ∨ b^{47, 15}_0 ∨ false c in DIMACS: -16676 16677 16678 0 c 3 does not represent an automaton state. c -(-b^{47, 15}_2 ∧ b^{47, 15}_1 ∧ b^{47, 15}_0 ∧ true) c in CNF: c b^{47, 15}_2 ∨ -b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ false c in DIMACS: 16676 -16677 -16678 0 c -3 does not represent an automaton state. c -( b^{47, 15}_2 ∧ b^{47, 15}_1 ∧ b^{47, 15}_0 ∧ true) c in CNF: c -b^{47, 15}_2 ∨ -b^{47, 15}_1 ∨ -b^{47, 15}_0 ∨ false c in DIMACS: -16676 -16677 -16678 0 c i = 16 c -2+1 --> -1 c ( b^{47, 16}_2 ∧ b^{47, 16}_1 ∧ -b^{47, 16}_0 ∧ p_752) -> ( b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ b^{47, 17}_0) c in CNF: c -b^{47, 16}_2 ∨ -b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ -p_752 ∨ b^{47, 17}_2 c -b^{47, 16}_2 ∨ -b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ -p_752 ∨ -b^{47, 17}_1 c -b^{47, 16}_2 ∨ -b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ -p_752 ∨ b^{47, 17}_0 c in DIMACS: -16679 -16680 16681 -752 16682 0 -16679 -16680 16681 -752 -16683 0 -16679 -16680 16681 -752 16684 0 c -1+1 --> 0 c ( b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ b^{47, 16}_0 ∧ p_752) -> (-b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ -b^{47, 17}_0) c in CNF: c -b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ -p_752 ∨ -b^{47, 17}_2 c -b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ -p_752 ∨ -b^{47, 17}_1 c -b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ -p_752 ∨ -b^{47, 17}_0 c in DIMACS: -16679 16680 -16681 -752 -16682 0 -16679 16680 -16681 -752 -16683 0 -16679 16680 -16681 -752 -16684 0 c 0+1 --> 1 c (-b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ -b^{47, 16}_0 ∧ p_752) -> (-b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ b^{47, 17}_0) c in CNF: c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ -p_752 ∨ -b^{47, 17}_2 c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ -p_752 ∨ -b^{47, 17}_1 c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ -p_752 ∨ b^{47, 17}_0 c in DIMACS: 16679 16680 16681 -752 -16682 0 16679 16680 16681 -752 -16683 0 16679 16680 16681 -752 16684 0 c 1+1 --> 2 c (-b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ b^{47, 16}_0 ∧ p_752) -> (-b^{47, 17}_2 ∧ b^{47, 17}_1 ∧ -b^{47, 17}_0) c in CNF: c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ -p_752 ∨ -b^{47, 17}_2 c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ -p_752 ∨ b^{47, 17}_1 c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ -p_752 ∨ -b^{47, 17}_0 c in DIMACS: 16679 16680 -16681 -752 -16682 0 16679 16680 -16681 -752 16683 0 16679 16680 -16681 -752 -16684 0 c 2+1 --> break c (-b^{47, 16}_2 ∧ b^{47, 16}_1 ∧ -b^{47, 16}_0 ∧ p_752) -> break c in CNF: c b^{47, 16}_2 ∨ -b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ -p_752 ∨ break c in DIMACS: 16679 -16680 16681 -752 1162 0 c 2-1 --> 1 c (-b^{47, 16}_2 ∧ b^{47, 16}_1 ∧ -b^{47, 16}_0 ∧ -p_752) -> (-b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ b^{47, 17}_0) c in CNF: c b^{47, 16}_2 ∨ -b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ p_752 ∨ -b^{47, 17}_2 c b^{47, 16}_2 ∨ -b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ p_752 ∨ -b^{47, 17}_1 c b^{47, 16}_2 ∨ -b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ p_752 ∨ b^{47, 17}_0 c in DIMACS: 16679 -16680 16681 752 -16682 0 16679 -16680 16681 752 -16683 0 16679 -16680 16681 752 16684 0 c 1-1 --> 0 c (-b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ b^{47, 16}_0 ∧ -p_752) -> (-b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ -b^{47, 17}_0) c in CNF: c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ p_752 ∨ -b^{47, 17}_2 c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ p_752 ∨ -b^{47, 17}_1 c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ p_752 ∨ -b^{47, 17}_0 c in DIMACS: 16679 16680 -16681 752 -16682 0 16679 16680 -16681 752 -16683 0 16679 16680 -16681 752 -16684 0 c 0-1 --> -1 c (-b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ -b^{47, 16}_0 ∧ -p_752) -> ( b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ b^{47, 17}_0) c in CNF: c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ p_752 ∨ b^{47, 17}_2 c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ p_752 ∨ -b^{47, 17}_1 c b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ p_752 ∨ b^{47, 17}_0 c in DIMACS: 16679 16680 16681 752 16682 0 16679 16680 16681 752 -16683 0 16679 16680 16681 752 16684 0 c -1-1 --> -2 c ( b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ b^{47, 16}_0 ∧ -p_752) -> ( b^{47, 17}_2 ∧ b^{47, 17}_1 ∧ -b^{47, 17}_0) c in CNF: c -b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ p_752 ∨ b^{47, 17}_2 c -b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ p_752 ∨ b^{47, 17}_1 c -b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ p_752 ∨ -b^{47, 17}_0 c in DIMACS: -16679 16680 -16681 752 16682 0 -16679 16680 -16681 752 16683 0 -16679 16680 -16681 752 -16684 0 c -2-1 --> break c ( b^{47, 16}_2 ∧ b^{47, 16}_1 ∧ -b^{47, 16}_0 ∧ -p_752) -> break c in CNF: c -b^{47, 16}_2 ∨ -b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ p_752 ∨ break c in DIMACS: -16679 -16680 16681 752 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 16}_2 ∧ -b^{47, 16}_1 ∧ -b^{47, 16}_0 ∧ true) c in CNF: c -b^{47, 16}_2 ∨ b^{47, 16}_1 ∨ b^{47, 16}_0 ∨ false c in DIMACS: -16679 16680 16681 0 c 3 does not represent an automaton state. c -(-b^{47, 16}_2 ∧ b^{47, 16}_1 ∧ b^{47, 16}_0 ∧ true) c in CNF: c b^{47, 16}_2 ∨ -b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ false c in DIMACS: 16679 -16680 -16681 0 c -3 does not represent an automaton state. c -( b^{47, 16}_2 ∧ b^{47, 16}_1 ∧ b^{47, 16}_0 ∧ true) c in CNF: c -b^{47, 16}_2 ∨ -b^{47, 16}_1 ∨ -b^{47, 16}_0 ∨ false c in DIMACS: -16679 -16680 -16681 0 c i = 17 c -2+1 --> -1 c ( b^{47, 17}_2 ∧ b^{47, 17}_1 ∧ -b^{47, 17}_0 ∧ p_799) -> ( b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ b^{47, 18}_0) c in CNF: c -b^{47, 17}_2 ∨ -b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ -p_799 ∨ b^{47, 18}_2 c -b^{47, 17}_2 ∨ -b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ -p_799 ∨ -b^{47, 18}_1 c -b^{47, 17}_2 ∨ -b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ -p_799 ∨ b^{47, 18}_0 c in DIMACS: -16682 -16683 16684 -799 16685 0 -16682 -16683 16684 -799 -16686 0 -16682 -16683 16684 -799 16687 0 c -1+1 --> 0 c ( b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ b^{47, 17}_0 ∧ p_799) -> (-b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ -b^{47, 18}_0) c in CNF: c -b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ -p_799 ∨ -b^{47, 18}_2 c -b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ -p_799 ∨ -b^{47, 18}_1 c -b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ -p_799 ∨ -b^{47, 18}_0 c in DIMACS: -16682 16683 -16684 -799 -16685 0 -16682 16683 -16684 -799 -16686 0 -16682 16683 -16684 -799 -16687 0 c 0+1 --> 1 c (-b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ -b^{47, 17}_0 ∧ p_799) -> (-b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ b^{47, 18}_0) c in CNF: c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ -p_799 ∨ -b^{47, 18}_2 c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ -p_799 ∨ -b^{47, 18}_1 c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ -p_799 ∨ b^{47, 18}_0 c in DIMACS: 16682 16683 16684 -799 -16685 0 16682 16683 16684 -799 -16686 0 16682 16683 16684 -799 16687 0 c 1+1 --> 2 c (-b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ b^{47, 17}_0 ∧ p_799) -> (-b^{47, 18}_2 ∧ b^{47, 18}_1 ∧ -b^{47, 18}_0) c in CNF: c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ -p_799 ∨ -b^{47, 18}_2 c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ -p_799 ∨ b^{47, 18}_1 c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ -p_799 ∨ -b^{47, 18}_0 c in DIMACS: 16682 16683 -16684 -799 -16685 0 16682 16683 -16684 -799 16686 0 16682 16683 -16684 -799 -16687 0 c 2+1 --> break c (-b^{47, 17}_2 ∧ b^{47, 17}_1 ∧ -b^{47, 17}_0 ∧ p_799) -> break c in CNF: c b^{47, 17}_2 ∨ -b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ -p_799 ∨ break c in DIMACS: 16682 -16683 16684 -799 1162 0 c 2-1 --> 1 c (-b^{47, 17}_2 ∧ b^{47, 17}_1 ∧ -b^{47, 17}_0 ∧ -p_799) -> (-b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ b^{47, 18}_0) c in CNF: c b^{47, 17}_2 ∨ -b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ p_799 ∨ -b^{47, 18}_2 c b^{47, 17}_2 ∨ -b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ p_799 ∨ -b^{47, 18}_1 c b^{47, 17}_2 ∨ -b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ p_799 ∨ b^{47, 18}_0 c in DIMACS: 16682 -16683 16684 799 -16685 0 16682 -16683 16684 799 -16686 0 16682 -16683 16684 799 16687 0 c 1-1 --> 0 c (-b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ b^{47, 17}_0 ∧ -p_799) -> (-b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ -b^{47, 18}_0) c in CNF: c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ p_799 ∨ -b^{47, 18}_2 c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ p_799 ∨ -b^{47, 18}_1 c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ p_799 ∨ -b^{47, 18}_0 c in DIMACS: 16682 16683 -16684 799 -16685 0 16682 16683 -16684 799 -16686 0 16682 16683 -16684 799 -16687 0 c 0-1 --> -1 c (-b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ -b^{47, 17}_0 ∧ -p_799) -> ( b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ b^{47, 18}_0) c in CNF: c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ p_799 ∨ b^{47, 18}_2 c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ p_799 ∨ -b^{47, 18}_1 c b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ p_799 ∨ b^{47, 18}_0 c in DIMACS: 16682 16683 16684 799 16685 0 16682 16683 16684 799 -16686 0 16682 16683 16684 799 16687 0 c -1-1 --> -2 c ( b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ b^{47, 17}_0 ∧ -p_799) -> ( b^{47, 18}_2 ∧ b^{47, 18}_1 ∧ -b^{47, 18}_0) c in CNF: c -b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ p_799 ∨ b^{47, 18}_2 c -b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ p_799 ∨ b^{47, 18}_1 c -b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ p_799 ∨ -b^{47, 18}_0 c in DIMACS: -16682 16683 -16684 799 16685 0 -16682 16683 -16684 799 16686 0 -16682 16683 -16684 799 -16687 0 c -2-1 --> break c ( b^{47, 17}_2 ∧ b^{47, 17}_1 ∧ -b^{47, 17}_0 ∧ -p_799) -> break c in CNF: c -b^{47, 17}_2 ∨ -b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ p_799 ∨ break c in DIMACS: -16682 -16683 16684 799 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 17}_2 ∧ -b^{47, 17}_1 ∧ -b^{47, 17}_0 ∧ true) c in CNF: c -b^{47, 17}_2 ∨ b^{47, 17}_1 ∨ b^{47, 17}_0 ∨ false c in DIMACS: -16682 16683 16684 0 c 3 does not represent an automaton state. c -(-b^{47, 17}_2 ∧ b^{47, 17}_1 ∧ b^{47, 17}_0 ∧ true) c in CNF: c b^{47, 17}_2 ∨ -b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ false c in DIMACS: 16682 -16683 -16684 0 c -3 does not represent an automaton state. c -( b^{47, 17}_2 ∧ b^{47, 17}_1 ∧ b^{47, 17}_0 ∧ true) c in CNF: c -b^{47, 17}_2 ∨ -b^{47, 17}_1 ∨ -b^{47, 17}_0 ∨ false c in DIMACS: -16682 -16683 -16684 0 c i = 18 c -2+1 --> -1 c ( b^{47, 18}_2 ∧ b^{47, 18}_1 ∧ -b^{47, 18}_0 ∧ p_846) -> ( b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ b^{47, 19}_0) c in CNF: c -b^{47, 18}_2 ∨ -b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ -p_846 ∨ b^{47, 19}_2 c -b^{47, 18}_2 ∨ -b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ -p_846 ∨ -b^{47, 19}_1 c -b^{47, 18}_2 ∨ -b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ -p_846 ∨ b^{47, 19}_0 c in DIMACS: -16685 -16686 16687 -846 16688 0 -16685 -16686 16687 -846 -16689 0 -16685 -16686 16687 -846 16690 0 c -1+1 --> 0 c ( b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ b^{47, 18}_0 ∧ p_846) -> (-b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ -b^{47, 19}_0) c in CNF: c -b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ -p_846 ∨ -b^{47, 19}_2 c -b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ -p_846 ∨ -b^{47, 19}_1 c -b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ -p_846 ∨ -b^{47, 19}_0 c in DIMACS: -16685 16686 -16687 -846 -16688 0 -16685 16686 -16687 -846 -16689 0 -16685 16686 -16687 -846 -16690 0 c 0+1 --> 1 c (-b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ -b^{47, 18}_0 ∧ p_846) -> (-b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ b^{47, 19}_0) c in CNF: c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ -p_846 ∨ -b^{47, 19}_2 c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ -p_846 ∨ -b^{47, 19}_1 c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ -p_846 ∨ b^{47, 19}_0 c in DIMACS: 16685 16686 16687 -846 -16688 0 16685 16686 16687 -846 -16689 0 16685 16686 16687 -846 16690 0 c 1+1 --> 2 c (-b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ b^{47, 18}_0 ∧ p_846) -> (-b^{47, 19}_2 ∧ b^{47, 19}_1 ∧ -b^{47, 19}_0) c in CNF: c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ -p_846 ∨ -b^{47, 19}_2 c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ -p_846 ∨ b^{47, 19}_1 c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ -p_846 ∨ -b^{47, 19}_0 c in DIMACS: 16685 16686 -16687 -846 -16688 0 16685 16686 -16687 -846 16689 0 16685 16686 -16687 -846 -16690 0 c 2+1 --> break c (-b^{47, 18}_2 ∧ b^{47, 18}_1 ∧ -b^{47, 18}_0 ∧ p_846) -> break c in CNF: c b^{47, 18}_2 ∨ -b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ -p_846 ∨ break c in DIMACS: 16685 -16686 16687 -846 1162 0 c 2-1 --> 1 c (-b^{47, 18}_2 ∧ b^{47, 18}_1 ∧ -b^{47, 18}_0 ∧ -p_846) -> (-b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ b^{47, 19}_0) c in CNF: c b^{47, 18}_2 ∨ -b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ p_846 ∨ -b^{47, 19}_2 c b^{47, 18}_2 ∨ -b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ p_846 ∨ -b^{47, 19}_1 c b^{47, 18}_2 ∨ -b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ p_846 ∨ b^{47, 19}_0 c in DIMACS: 16685 -16686 16687 846 -16688 0 16685 -16686 16687 846 -16689 0 16685 -16686 16687 846 16690 0 c 1-1 --> 0 c (-b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ b^{47, 18}_0 ∧ -p_846) -> (-b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ -b^{47, 19}_0) c in CNF: c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ p_846 ∨ -b^{47, 19}_2 c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ p_846 ∨ -b^{47, 19}_1 c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ p_846 ∨ -b^{47, 19}_0 c in DIMACS: 16685 16686 -16687 846 -16688 0 16685 16686 -16687 846 -16689 0 16685 16686 -16687 846 -16690 0 c 0-1 --> -1 c (-b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ -b^{47, 18}_0 ∧ -p_846) -> ( b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ b^{47, 19}_0) c in CNF: c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ p_846 ∨ b^{47, 19}_2 c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ p_846 ∨ -b^{47, 19}_1 c b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ p_846 ∨ b^{47, 19}_0 c in DIMACS: 16685 16686 16687 846 16688 0 16685 16686 16687 846 -16689 0 16685 16686 16687 846 16690 0 c -1-1 --> -2 c ( b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ b^{47, 18}_0 ∧ -p_846) -> ( b^{47, 19}_2 ∧ b^{47, 19}_1 ∧ -b^{47, 19}_0) c in CNF: c -b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ p_846 ∨ b^{47, 19}_2 c -b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ p_846 ∨ b^{47, 19}_1 c -b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ p_846 ∨ -b^{47, 19}_0 c in DIMACS: -16685 16686 -16687 846 16688 0 -16685 16686 -16687 846 16689 0 -16685 16686 -16687 846 -16690 0 c -2-1 --> break c ( b^{47, 18}_2 ∧ b^{47, 18}_1 ∧ -b^{47, 18}_0 ∧ -p_846) -> break c in CNF: c -b^{47, 18}_2 ∨ -b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ p_846 ∨ break c in DIMACS: -16685 -16686 16687 846 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 18}_2 ∧ -b^{47, 18}_1 ∧ -b^{47, 18}_0 ∧ true) c in CNF: c -b^{47, 18}_2 ∨ b^{47, 18}_1 ∨ b^{47, 18}_0 ∨ false c in DIMACS: -16685 16686 16687 0 c 3 does not represent an automaton state. c -(-b^{47, 18}_2 ∧ b^{47, 18}_1 ∧ b^{47, 18}_0 ∧ true) c in CNF: c b^{47, 18}_2 ∨ -b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ false c in DIMACS: 16685 -16686 -16687 0 c -3 does not represent an automaton state. c -( b^{47, 18}_2 ∧ b^{47, 18}_1 ∧ b^{47, 18}_0 ∧ true) c in CNF: c -b^{47, 18}_2 ∨ -b^{47, 18}_1 ∨ -b^{47, 18}_0 ∨ false c in DIMACS: -16685 -16686 -16687 0 c i = 19 c -2+1 --> -1 c ( b^{47, 19}_2 ∧ b^{47, 19}_1 ∧ -b^{47, 19}_0 ∧ p_893) -> ( b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ b^{47, 20}_0) c in CNF: c -b^{47, 19}_2 ∨ -b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ -p_893 ∨ b^{47, 20}_2 c -b^{47, 19}_2 ∨ -b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ -p_893 ∨ -b^{47, 20}_1 c -b^{47, 19}_2 ∨ -b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ -p_893 ∨ b^{47, 20}_0 c in DIMACS: -16688 -16689 16690 -893 16691 0 -16688 -16689 16690 -893 -16692 0 -16688 -16689 16690 -893 16693 0 c -1+1 --> 0 c ( b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ b^{47, 19}_0 ∧ p_893) -> (-b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ -b^{47, 20}_0) c in CNF: c -b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ -p_893 ∨ -b^{47, 20}_2 c -b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ -p_893 ∨ -b^{47, 20}_1 c -b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ -p_893 ∨ -b^{47, 20}_0 c in DIMACS: -16688 16689 -16690 -893 -16691 0 -16688 16689 -16690 -893 -16692 0 -16688 16689 -16690 -893 -16693 0 c 0+1 --> 1 c (-b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ -b^{47, 19}_0 ∧ p_893) -> (-b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ b^{47, 20}_0) c in CNF: c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ -p_893 ∨ -b^{47, 20}_2 c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ -p_893 ∨ -b^{47, 20}_1 c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ -p_893 ∨ b^{47, 20}_0 c in DIMACS: 16688 16689 16690 -893 -16691 0 16688 16689 16690 -893 -16692 0 16688 16689 16690 -893 16693 0 c 1+1 --> 2 c (-b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ b^{47, 19}_0 ∧ p_893) -> (-b^{47, 20}_2 ∧ b^{47, 20}_1 ∧ -b^{47, 20}_0) c in CNF: c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ -p_893 ∨ -b^{47, 20}_2 c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ -p_893 ∨ b^{47, 20}_1 c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ -p_893 ∨ -b^{47, 20}_0 c in DIMACS: 16688 16689 -16690 -893 -16691 0 16688 16689 -16690 -893 16692 0 16688 16689 -16690 -893 -16693 0 c 2+1 --> break c (-b^{47, 19}_2 ∧ b^{47, 19}_1 ∧ -b^{47, 19}_0 ∧ p_893) -> break c in CNF: c b^{47, 19}_2 ∨ -b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ -p_893 ∨ break c in DIMACS: 16688 -16689 16690 -893 1162 0 c 2-1 --> 1 c (-b^{47, 19}_2 ∧ b^{47, 19}_1 ∧ -b^{47, 19}_0 ∧ -p_893) -> (-b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ b^{47, 20}_0) c in CNF: c b^{47, 19}_2 ∨ -b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ p_893 ∨ -b^{47, 20}_2 c b^{47, 19}_2 ∨ -b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ p_893 ∨ -b^{47, 20}_1 c b^{47, 19}_2 ∨ -b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ p_893 ∨ b^{47, 20}_0 c in DIMACS: 16688 -16689 16690 893 -16691 0 16688 -16689 16690 893 -16692 0 16688 -16689 16690 893 16693 0 c 1-1 --> 0 c (-b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ b^{47, 19}_0 ∧ -p_893) -> (-b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ -b^{47, 20}_0) c in CNF: c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ p_893 ∨ -b^{47, 20}_2 c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ p_893 ∨ -b^{47, 20}_1 c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ p_893 ∨ -b^{47, 20}_0 c in DIMACS: 16688 16689 -16690 893 -16691 0 16688 16689 -16690 893 -16692 0 16688 16689 -16690 893 -16693 0 c 0-1 --> -1 c (-b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ -b^{47, 19}_0 ∧ -p_893) -> ( b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ b^{47, 20}_0) c in CNF: c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ p_893 ∨ b^{47, 20}_2 c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ p_893 ∨ -b^{47, 20}_1 c b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ p_893 ∨ b^{47, 20}_0 c in DIMACS: 16688 16689 16690 893 16691 0 16688 16689 16690 893 -16692 0 16688 16689 16690 893 16693 0 c -1-1 --> -2 c ( b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ b^{47, 19}_0 ∧ -p_893) -> ( b^{47, 20}_2 ∧ b^{47, 20}_1 ∧ -b^{47, 20}_0) c in CNF: c -b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ p_893 ∨ b^{47, 20}_2 c -b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ p_893 ∨ b^{47, 20}_1 c -b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ p_893 ∨ -b^{47, 20}_0 c in DIMACS: -16688 16689 -16690 893 16691 0 -16688 16689 -16690 893 16692 0 -16688 16689 -16690 893 -16693 0 c -2-1 --> break c ( b^{47, 19}_2 ∧ b^{47, 19}_1 ∧ -b^{47, 19}_0 ∧ -p_893) -> break c in CNF: c -b^{47, 19}_2 ∨ -b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ p_893 ∨ break c in DIMACS: -16688 -16689 16690 893 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 19}_2 ∧ -b^{47, 19}_1 ∧ -b^{47, 19}_0 ∧ true) c in CNF: c -b^{47, 19}_2 ∨ b^{47, 19}_1 ∨ b^{47, 19}_0 ∨ false c in DIMACS: -16688 16689 16690 0 c 3 does not represent an automaton state. c -(-b^{47, 19}_2 ∧ b^{47, 19}_1 ∧ b^{47, 19}_0 ∧ true) c in CNF: c b^{47, 19}_2 ∨ -b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ false c in DIMACS: 16688 -16689 -16690 0 c -3 does not represent an automaton state. c -( b^{47, 19}_2 ∧ b^{47, 19}_1 ∧ b^{47, 19}_0 ∧ true) c in CNF: c -b^{47, 19}_2 ∨ -b^{47, 19}_1 ∨ -b^{47, 19}_0 ∨ false c in DIMACS: -16688 -16689 -16690 0 c i = 20 c -2+1 --> -1 c ( b^{47, 20}_2 ∧ b^{47, 20}_1 ∧ -b^{47, 20}_0 ∧ p_940) -> ( b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ b^{47, 21}_0) c in CNF: c -b^{47, 20}_2 ∨ -b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ -p_940 ∨ b^{47, 21}_2 c -b^{47, 20}_2 ∨ -b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ -p_940 ∨ -b^{47, 21}_1 c -b^{47, 20}_2 ∨ -b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ -p_940 ∨ b^{47, 21}_0 c in DIMACS: -16691 -16692 16693 -940 16694 0 -16691 -16692 16693 -940 -16695 0 -16691 -16692 16693 -940 16696 0 c -1+1 --> 0 c ( b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ b^{47, 20}_0 ∧ p_940) -> (-b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ -b^{47, 21}_0) c in CNF: c -b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ -p_940 ∨ -b^{47, 21}_2 c -b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ -p_940 ∨ -b^{47, 21}_1 c -b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ -p_940 ∨ -b^{47, 21}_0 c in DIMACS: -16691 16692 -16693 -940 -16694 0 -16691 16692 -16693 -940 -16695 0 -16691 16692 -16693 -940 -16696 0 c 0+1 --> 1 c (-b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ -b^{47, 20}_0 ∧ p_940) -> (-b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ b^{47, 21}_0) c in CNF: c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ -p_940 ∨ -b^{47, 21}_2 c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ -p_940 ∨ -b^{47, 21}_1 c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ -p_940 ∨ b^{47, 21}_0 c in DIMACS: 16691 16692 16693 -940 -16694 0 16691 16692 16693 -940 -16695 0 16691 16692 16693 -940 16696 0 c 1+1 --> 2 c (-b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ b^{47, 20}_0 ∧ p_940) -> (-b^{47, 21}_2 ∧ b^{47, 21}_1 ∧ -b^{47, 21}_0) c in CNF: c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ -p_940 ∨ -b^{47, 21}_2 c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ -p_940 ∨ b^{47, 21}_1 c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ -p_940 ∨ -b^{47, 21}_0 c in DIMACS: 16691 16692 -16693 -940 -16694 0 16691 16692 -16693 -940 16695 0 16691 16692 -16693 -940 -16696 0 c 2+1 --> break c (-b^{47, 20}_2 ∧ b^{47, 20}_1 ∧ -b^{47, 20}_0 ∧ p_940) -> break c in CNF: c b^{47, 20}_2 ∨ -b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ -p_940 ∨ break c in DIMACS: 16691 -16692 16693 -940 1162 0 c 2-1 --> 1 c (-b^{47, 20}_2 ∧ b^{47, 20}_1 ∧ -b^{47, 20}_0 ∧ -p_940) -> (-b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ b^{47, 21}_0) c in CNF: c b^{47, 20}_2 ∨ -b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ p_940 ∨ -b^{47, 21}_2 c b^{47, 20}_2 ∨ -b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ p_940 ∨ -b^{47, 21}_1 c b^{47, 20}_2 ∨ -b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ p_940 ∨ b^{47, 21}_0 c in DIMACS: 16691 -16692 16693 940 -16694 0 16691 -16692 16693 940 -16695 0 16691 -16692 16693 940 16696 0 c 1-1 --> 0 c (-b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ b^{47, 20}_0 ∧ -p_940) -> (-b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ -b^{47, 21}_0) c in CNF: c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ p_940 ∨ -b^{47, 21}_2 c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ p_940 ∨ -b^{47, 21}_1 c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ p_940 ∨ -b^{47, 21}_0 c in DIMACS: 16691 16692 -16693 940 -16694 0 16691 16692 -16693 940 -16695 0 16691 16692 -16693 940 -16696 0 c 0-1 --> -1 c (-b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ -b^{47, 20}_0 ∧ -p_940) -> ( b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ b^{47, 21}_0) c in CNF: c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ p_940 ∨ b^{47, 21}_2 c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ p_940 ∨ -b^{47, 21}_1 c b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ p_940 ∨ b^{47, 21}_0 c in DIMACS: 16691 16692 16693 940 16694 0 16691 16692 16693 940 -16695 0 16691 16692 16693 940 16696 0 c -1-1 --> -2 c ( b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ b^{47, 20}_0 ∧ -p_940) -> ( b^{47, 21}_2 ∧ b^{47, 21}_1 ∧ -b^{47, 21}_0) c in CNF: c -b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ p_940 ∨ b^{47, 21}_2 c -b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ p_940 ∨ b^{47, 21}_1 c -b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ p_940 ∨ -b^{47, 21}_0 c in DIMACS: -16691 16692 -16693 940 16694 0 -16691 16692 -16693 940 16695 0 -16691 16692 -16693 940 -16696 0 c -2-1 --> break c ( b^{47, 20}_2 ∧ b^{47, 20}_1 ∧ -b^{47, 20}_0 ∧ -p_940) -> break c in CNF: c -b^{47, 20}_2 ∨ -b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ p_940 ∨ break c in DIMACS: -16691 -16692 16693 940 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 20}_2 ∧ -b^{47, 20}_1 ∧ -b^{47, 20}_0 ∧ true) c in CNF: c -b^{47, 20}_2 ∨ b^{47, 20}_1 ∨ b^{47, 20}_0 ∨ false c in DIMACS: -16691 16692 16693 0 c 3 does not represent an automaton state. c -(-b^{47, 20}_2 ∧ b^{47, 20}_1 ∧ b^{47, 20}_0 ∧ true) c in CNF: c b^{47, 20}_2 ∨ -b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ false c in DIMACS: 16691 -16692 -16693 0 c -3 does not represent an automaton state. c -( b^{47, 20}_2 ∧ b^{47, 20}_1 ∧ b^{47, 20}_0 ∧ true) c in CNF: c -b^{47, 20}_2 ∨ -b^{47, 20}_1 ∨ -b^{47, 20}_0 ∨ false c in DIMACS: -16691 -16692 -16693 0 c i = 21 c -2+1 --> -1 c ( b^{47, 21}_2 ∧ b^{47, 21}_1 ∧ -b^{47, 21}_0 ∧ p_987) -> ( b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ b^{47, 22}_0) c in CNF: c -b^{47, 21}_2 ∨ -b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ -p_987 ∨ b^{47, 22}_2 c -b^{47, 21}_2 ∨ -b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ -p_987 ∨ -b^{47, 22}_1 c -b^{47, 21}_2 ∨ -b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ -p_987 ∨ b^{47, 22}_0 c in DIMACS: -16694 -16695 16696 -987 16697 0 -16694 -16695 16696 -987 -16698 0 -16694 -16695 16696 -987 16699 0 c -1+1 --> 0 c ( b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ b^{47, 21}_0 ∧ p_987) -> (-b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ -b^{47, 22}_0) c in CNF: c -b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ -p_987 ∨ -b^{47, 22}_2 c -b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ -p_987 ∨ -b^{47, 22}_1 c -b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ -p_987 ∨ -b^{47, 22}_0 c in DIMACS: -16694 16695 -16696 -987 -16697 0 -16694 16695 -16696 -987 -16698 0 -16694 16695 -16696 -987 -16699 0 c 0+1 --> 1 c (-b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ -b^{47, 21}_0 ∧ p_987) -> (-b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ b^{47, 22}_0) c in CNF: c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ -p_987 ∨ -b^{47, 22}_2 c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ -p_987 ∨ -b^{47, 22}_1 c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ -p_987 ∨ b^{47, 22}_0 c in DIMACS: 16694 16695 16696 -987 -16697 0 16694 16695 16696 -987 -16698 0 16694 16695 16696 -987 16699 0 c 1+1 --> 2 c (-b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ b^{47, 21}_0 ∧ p_987) -> (-b^{47, 22}_2 ∧ b^{47, 22}_1 ∧ -b^{47, 22}_0) c in CNF: c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ -p_987 ∨ -b^{47, 22}_2 c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ -p_987 ∨ b^{47, 22}_1 c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ -p_987 ∨ -b^{47, 22}_0 c in DIMACS: 16694 16695 -16696 -987 -16697 0 16694 16695 -16696 -987 16698 0 16694 16695 -16696 -987 -16699 0 c 2+1 --> break c (-b^{47, 21}_2 ∧ b^{47, 21}_1 ∧ -b^{47, 21}_0 ∧ p_987) -> break c in CNF: c b^{47, 21}_2 ∨ -b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ -p_987 ∨ break c in DIMACS: 16694 -16695 16696 -987 1162 0 c 2-1 --> 1 c (-b^{47, 21}_2 ∧ b^{47, 21}_1 ∧ -b^{47, 21}_0 ∧ -p_987) -> (-b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ b^{47, 22}_0) c in CNF: c b^{47, 21}_2 ∨ -b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ p_987 ∨ -b^{47, 22}_2 c b^{47, 21}_2 ∨ -b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ p_987 ∨ -b^{47, 22}_1 c b^{47, 21}_2 ∨ -b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ p_987 ∨ b^{47, 22}_0 c in DIMACS: 16694 -16695 16696 987 -16697 0 16694 -16695 16696 987 -16698 0 16694 -16695 16696 987 16699 0 c 1-1 --> 0 c (-b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ b^{47, 21}_0 ∧ -p_987) -> (-b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ -b^{47, 22}_0) c in CNF: c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ p_987 ∨ -b^{47, 22}_2 c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ p_987 ∨ -b^{47, 22}_1 c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ p_987 ∨ -b^{47, 22}_0 c in DIMACS: 16694 16695 -16696 987 -16697 0 16694 16695 -16696 987 -16698 0 16694 16695 -16696 987 -16699 0 c 0-1 --> -1 c (-b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ -b^{47, 21}_0 ∧ -p_987) -> ( b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ b^{47, 22}_0) c in CNF: c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ p_987 ∨ b^{47, 22}_2 c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ p_987 ∨ -b^{47, 22}_1 c b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ p_987 ∨ b^{47, 22}_0 c in DIMACS: 16694 16695 16696 987 16697 0 16694 16695 16696 987 -16698 0 16694 16695 16696 987 16699 0 c -1-1 --> -2 c ( b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ b^{47, 21}_0 ∧ -p_987) -> ( b^{47, 22}_2 ∧ b^{47, 22}_1 ∧ -b^{47, 22}_0) c in CNF: c -b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ p_987 ∨ b^{47, 22}_2 c -b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ p_987 ∨ b^{47, 22}_1 c -b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ p_987 ∨ -b^{47, 22}_0 c in DIMACS: -16694 16695 -16696 987 16697 0 -16694 16695 -16696 987 16698 0 -16694 16695 -16696 987 -16699 0 c -2-1 --> break c ( b^{47, 21}_2 ∧ b^{47, 21}_1 ∧ -b^{47, 21}_0 ∧ -p_987) -> break c in CNF: c -b^{47, 21}_2 ∨ -b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ p_987 ∨ break c in DIMACS: -16694 -16695 16696 987 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 21}_2 ∧ -b^{47, 21}_1 ∧ -b^{47, 21}_0 ∧ true) c in CNF: c -b^{47, 21}_2 ∨ b^{47, 21}_1 ∨ b^{47, 21}_0 ∨ false c in DIMACS: -16694 16695 16696 0 c 3 does not represent an automaton state. c -(-b^{47, 21}_2 ∧ b^{47, 21}_1 ∧ b^{47, 21}_0 ∧ true) c in CNF: c b^{47, 21}_2 ∨ -b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ false c in DIMACS: 16694 -16695 -16696 0 c -3 does not represent an automaton state. c -( b^{47, 21}_2 ∧ b^{47, 21}_1 ∧ b^{47, 21}_0 ∧ true) c in CNF: c -b^{47, 21}_2 ∨ -b^{47, 21}_1 ∨ -b^{47, 21}_0 ∨ false c in DIMACS: -16694 -16695 -16696 0 c i = 22 c -2+1 --> -1 c ( b^{47, 22}_2 ∧ b^{47, 22}_1 ∧ -b^{47, 22}_0 ∧ p_1034) -> ( b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ b^{47, 23}_0) c in CNF: c -b^{47, 22}_2 ∨ -b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ -p_1034 ∨ b^{47, 23}_2 c -b^{47, 22}_2 ∨ -b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ -p_1034 ∨ -b^{47, 23}_1 c -b^{47, 22}_2 ∨ -b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ -p_1034 ∨ b^{47, 23}_0 c in DIMACS: -16697 -16698 16699 -1034 16700 0 -16697 -16698 16699 -1034 -16701 0 -16697 -16698 16699 -1034 16702 0 c -1+1 --> 0 c ( b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ b^{47, 22}_0 ∧ p_1034) -> (-b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ -b^{47, 23}_0) c in CNF: c -b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ -p_1034 ∨ -b^{47, 23}_2 c -b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ -p_1034 ∨ -b^{47, 23}_1 c -b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ -p_1034 ∨ -b^{47, 23}_0 c in DIMACS: -16697 16698 -16699 -1034 -16700 0 -16697 16698 -16699 -1034 -16701 0 -16697 16698 -16699 -1034 -16702 0 c 0+1 --> 1 c (-b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ -b^{47, 22}_0 ∧ p_1034) -> (-b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ b^{47, 23}_0) c in CNF: c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ -p_1034 ∨ -b^{47, 23}_2 c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ -p_1034 ∨ -b^{47, 23}_1 c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ -p_1034 ∨ b^{47, 23}_0 c in DIMACS: 16697 16698 16699 -1034 -16700 0 16697 16698 16699 -1034 -16701 0 16697 16698 16699 -1034 16702 0 c 1+1 --> 2 c (-b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ b^{47, 22}_0 ∧ p_1034) -> (-b^{47, 23}_2 ∧ b^{47, 23}_1 ∧ -b^{47, 23}_0) c in CNF: c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ -p_1034 ∨ -b^{47, 23}_2 c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ -p_1034 ∨ b^{47, 23}_1 c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ -p_1034 ∨ -b^{47, 23}_0 c in DIMACS: 16697 16698 -16699 -1034 -16700 0 16697 16698 -16699 -1034 16701 0 16697 16698 -16699 -1034 -16702 0 c 2+1 --> break c (-b^{47, 22}_2 ∧ b^{47, 22}_1 ∧ -b^{47, 22}_0 ∧ p_1034) -> break c in CNF: c b^{47, 22}_2 ∨ -b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ -p_1034 ∨ break c in DIMACS: 16697 -16698 16699 -1034 1162 0 c 2-1 --> 1 c (-b^{47, 22}_2 ∧ b^{47, 22}_1 ∧ -b^{47, 22}_0 ∧ -p_1034) -> (-b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ b^{47, 23}_0) c in CNF: c b^{47, 22}_2 ∨ -b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ p_1034 ∨ -b^{47, 23}_2 c b^{47, 22}_2 ∨ -b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ p_1034 ∨ -b^{47, 23}_1 c b^{47, 22}_2 ∨ -b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ p_1034 ∨ b^{47, 23}_0 c in DIMACS: 16697 -16698 16699 1034 -16700 0 16697 -16698 16699 1034 -16701 0 16697 -16698 16699 1034 16702 0 c 1-1 --> 0 c (-b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ b^{47, 22}_0 ∧ -p_1034) -> (-b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ -b^{47, 23}_0) c in CNF: c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ p_1034 ∨ -b^{47, 23}_2 c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ p_1034 ∨ -b^{47, 23}_1 c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ p_1034 ∨ -b^{47, 23}_0 c in DIMACS: 16697 16698 -16699 1034 -16700 0 16697 16698 -16699 1034 -16701 0 16697 16698 -16699 1034 -16702 0 c 0-1 --> -1 c (-b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ -b^{47, 22}_0 ∧ -p_1034) -> ( b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ b^{47, 23}_0) c in CNF: c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ p_1034 ∨ b^{47, 23}_2 c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ p_1034 ∨ -b^{47, 23}_1 c b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ p_1034 ∨ b^{47, 23}_0 c in DIMACS: 16697 16698 16699 1034 16700 0 16697 16698 16699 1034 -16701 0 16697 16698 16699 1034 16702 0 c -1-1 --> -2 c ( b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ b^{47, 22}_0 ∧ -p_1034) -> ( b^{47, 23}_2 ∧ b^{47, 23}_1 ∧ -b^{47, 23}_0) c in CNF: c -b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ p_1034 ∨ b^{47, 23}_2 c -b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ p_1034 ∨ b^{47, 23}_1 c -b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ p_1034 ∨ -b^{47, 23}_0 c in DIMACS: -16697 16698 -16699 1034 16700 0 -16697 16698 -16699 1034 16701 0 -16697 16698 -16699 1034 -16702 0 c -2-1 --> break c ( b^{47, 22}_2 ∧ b^{47, 22}_1 ∧ -b^{47, 22}_0 ∧ -p_1034) -> break c in CNF: c -b^{47, 22}_2 ∨ -b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ p_1034 ∨ break c in DIMACS: -16697 -16698 16699 1034 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 22}_2 ∧ -b^{47, 22}_1 ∧ -b^{47, 22}_0 ∧ true) c in CNF: c -b^{47, 22}_2 ∨ b^{47, 22}_1 ∨ b^{47, 22}_0 ∨ false c in DIMACS: -16697 16698 16699 0 c 3 does not represent an automaton state. c -(-b^{47, 22}_2 ∧ b^{47, 22}_1 ∧ b^{47, 22}_0 ∧ true) c in CNF: c b^{47, 22}_2 ∨ -b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ false c in DIMACS: 16697 -16698 -16699 0 c -3 does not represent an automaton state. c -( b^{47, 22}_2 ∧ b^{47, 22}_1 ∧ b^{47, 22}_0 ∧ true) c in CNF: c -b^{47, 22}_2 ∨ -b^{47, 22}_1 ∨ -b^{47, 22}_0 ∨ false c in DIMACS: -16697 -16698 -16699 0 c i = 23 c -2+1 --> -1 c ( b^{47, 23}_2 ∧ b^{47, 23}_1 ∧ -b^{47, 23}_0 ∧ p_1081) -> ( b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ b^{47, 24}_0) c in CNF: c -b^{47, 23}_2 ∨ -b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ -p_1081 ∨ b^{47, 24}_2 c -b^{47, 23}_2 ∨ -b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ -p_1081 ∨ -b^{47, 24}_1 c -b^{47, 23}_2 ∨ -b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ -p_1081 ∨ b^{47, 24}_0 c in DIMACS: -16700 -16701 16702 -1081 16703 0 -16700 -16701 16702 -1081 -16704 0 -16700 -16701 16702 -1081 16705 0 c -1+1 --> 0 c ( b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ b^{47, 23}_0 ∧ p_1081) -> (-b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ -b^{47, 24}_0) c in CNF: c -b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ -p_1081 ∨ -b^{47, 24}_2 c -b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ -p_1081 ∨ -b^{47, 24}_1 c -b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ -p_1081 ∨ -b^{47, 24}_0 c in DIMACS: -16700 16701 -16702 -1081 -16703 0 -16700 16701 -16702 -1081 -16704 0 -16700 16701 -16702 -1081 -16705 0 c 0+1 --> 1 c (-b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ -b^{47, 23}_0 ∧ p_1081) -> (-b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ b^{47, 24}_0) c in CNF: c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ -p_1081 ∨ -b^{47, 24}_2 c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ -p_1081 ∨ -b^{47, 24}_1 c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ -p_1081 ∨ b^{47, 24}_0 c in DIMACS: 16700 16701 16702 -1081 -16703 0 16700 16701 16702 -1081 -16704 0 16700 16701 16702 -1081 16705 0 c 1+1 --> 2 c (-b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ b^{47, 23}_0 ∧ p_1081) -> (-b^{47, 24}_2 ∧ b^{47, 24}_1 ∧ -b^{47, 24}_0) c in CNF: c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ -p_1081 ∨ -b^{47, 24}_2 c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ -p_1081 ∨ b^{47, 24}_1 c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ -p_1081 ∨ -b^{47, 24}_0 c in DIMACS: 16700 16701 -16702 -1081 -16703 0 16700 16701 -16702 -1081 16704 0 16700 16701 -16702 -1081 -16705 0 c 2+1 --> break c (-b^{47, 23}_2 ∧ b^{47, 23}_1 ∧ -b^{47, 23}_0 ∧ p_1081) -> break c in CNF: c b^{47, 23}_2 ∨ -b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ -p_1081 ∨ break c in DIMACS: 16700 -16701 16702 -1081 1162 0 c 2-1 --> 1 c (-b^{47, 23}_2 ∧ b^{47, 23}_1 ∧ -b^{47, 23}_0 ∧ -p_1081) -> (-b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ b^{47, 24}_0) c in CNF: c b^{47, 23}_2 ∨ -b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ p_1081 ∨ -b^{47, 24}_2 c b^{47, 23}_2 ∨ -b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ p_1081 ∨ -b^{47, 24}_1 c b^{47, 23}_2 ∨ -b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ p_1081 ∨ b^{47, 24}_0 c in DIMACS: 16700 -16701 16702 1081 -16703 0 16700 -16701 16702 1081 -16704 0 16700 -16701 16702 1081 16705 0 c 1-1 --> 0 c (-b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ b^{47, 23}_0 ∧ -p_1081) -> (-b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ -b^{47, 24}_0) c in CNF: c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ p_1081 ∨ -b^{47, 24}_2 c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ p_1081 ∨ -b^{47, 24}_1 c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ p_1081 ∨ -b^{47, 24}_0 c in DIMACS: 16700 16701 -16702 1081 -16703 0 16700 16701 -16702 1081 -16704 0 16700 16701 -16702 1081 -16705 0 c 0-1 --> -1 c (-b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ -b^{47, 23}_0 ∧ -p_1081) -> ( b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ b^{47, 24}_0) c in CNF: c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ p_1081 ∨ b^{47, 24}_2 c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ p_1081 ∨ -b^{47, 24}_1 c b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ p_1081 ∨ b^{47, 24}_0 c in DIMACS: 16700 16701 16702 1081 16703 0 16700 16701 16702 1081 -16704 0 16700 16701 16702 1081 16705 0 c -1-1 --> -2 c ( b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ b^{47, 23}_0 ∧ -p_1081) -> ( b^{47, 24}_2 ∧ b^{47, 24}_1 ∧ -b^{47, 24}_0) c in CNF: c -b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ p_1081 ∨ b^{47, 24}_2 c -b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ p_1081 ∨ b^{47, 24}_1 c -b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ p_1081 ∨ -b^{47, 24}_0 c in DIMACS: -16700 16701 -16702 1081 16703 0 -16700 16701 -16702 1081 16704 0 -16700 16701 -16702 1081 -16705 0 c -2-1 --> break c ( b^{47, 23}_2 ∧ b^{47, 23}_1 ∧ -b^{47, 23}_0 ∧ -p_1081) -> break c in CNF: c -b^{47, 23}_2 ∨ -b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ p_1081 ∨ break c in DIMACS: -16700 -16701 16702 1081 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 23}_2 ∧ -b^{47, 23}_1 ∧ -b^{47, 23}_0 ∧ true) c in CNF: c -b^{47, 23}_2 ∨ b^{47, 23}_1 ∨ b^{47, 23}_0 ∨ false c in DIMACS: -16700 16701 16702 0 c 3 does not represent an automaton state. c -(-b^{47, 23}_2 ∧ b^{47, 23}_1 ∧ b^{47, 23}_0 ∧ true) c in CNF: c b^{47, 23}_2 ∨ -b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ false c in DIMACS: 16700 -16701 -16702 0 c -3 does not represent an automaton state. c -( b^{47, 23}_2 ∧ b^{47, 23}_1 ∧ b^{47, 23}_0 ∧ true) c in CNF: c -b^{47, 23}_2 ∨ -b^{47, 23}_1 ∨ -b^{47, 23}_0 ∨ false c in DIMACS: -16700 -16701 -16702 0 c i = 24 c -2+1 --> -1 c ( b^{47, 24}_2 ∧ b^{47, 24}_1 ∧ -b^{47, 24}_0 ∧ p_1128) -> ( b^{47, 25}_2 ∧ -b^{47, 25}_1 ∧ b^{47, 25}_0) c in CNF: c -b^{47, 24}_2 ∨ -b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ -p_1128 ∨ b^{47, 25}_2 c -b^{47, 24}_2 ∨ -b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ -p_1128 ∨ -b^{47, 25}_1 c -b^{47, 24}_2 ∨ -b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ -p_1128 ∨ b^{47, 25}_0 c in DIMACS: -16703 -16704 16705 -1128 16706 0 -16703 -16704 16705 -1128 -16707 0 -16703 -16704 16705 -1128 16708 0 c -1+1 --> 0 c ( b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ b^{47, 24}_0 ∧ p_1128) -> (-b^{47, 25}_2 ∧ -b^{47, 25}_1 ∧ -b^{47, 25}_0) c in CNF: c -b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ -p_1128 ∨ -b^{47, 25}_2 c -b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ -p_1128 ∨ -b^{47, 25}_1 c -b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ -p_1128 ∨ -b^{47, 25}_0 c in DIMACS: -16703 16704 -16705 -1128 -16706 0 -16703 16704 -16705 -1128 -16707 0 -16703 16704 -16705 -1128 -16708 0 c 0+1 --> 1 c (-b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ -b^{47, 24}_0 ∧ p_1128) -> (-b^{47, 25}_2 ∧ -b^{47, 25}_1 ∧ b^{47, 25}_0) c in CNF: c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ -p_1128 ∨ -b^{47, 25}_2 c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ -p_1128 ∨ -b^{47, 25}_1 c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ -p_1128 ∨ b^{47, 25}_0 c in DIMACS: 16703 16704 16705 -1128 -16706 0 16703 16704 16705 -1128 -16707 0 16703 16704 16705 -1128 16708 0 c 1+1 --> 2 c (-b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ b^{47, 24}_0 ∧ p_1128) -> (-b^{47, 25}_2 ∧ b^{47, 25}_1 ∧ -b^{47, 25}_0) c in CNF: c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ -p_1128 ∨ -b^{47, 25}_2 c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ -p_1128 ∨ b^{47, 25}_1 c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ -p_1128 ∨ -b^{47, 25}_0 c in DIMACS: 16703 16704 -16705 -1128 -16706 0 16703 16704 -16705 -1128 16707 0 16703 16704 -16705 -1128 -16708 0 c 2+1 --> break c (-b^{47, 24}_2 ∧ b^{47, 24}_1 ∧ -b^{47, 24}_0 ∧ p_1128) -> break c in CNF: c b^{47, 24}_2 ∨ -b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ -p_1128 ∨ break c in DIMACS: 16703 -16704 16705 -1128 1162 0 c 2-1 --> 1 c (-b^{47, 24}_2 ∧ b^{47, 24}_1 ∧ -b^{47, 24}_0 ∧ -p_1128) -> (-b^{47, 25}_2 ∧ -b^{47, 25}_1 ∧ b^{47, 25}_0) c in CNF: c b^{47, 24}_2 ∨ -b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ p_1128 ∨ -b^{47, 25}_2 c b^{47, 24}_2 ∨ -b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ p_1128 ∨ -b^{47, 25}_1 c b^{47, 24}_2 ∨ -b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ p_1128 ∨ b^{47, 25}_0 c in DIMACS: 16703 -16704 16705 1128 -16706 0 16703 -16704 16705 1128 -16707 0 16703 -16704 16705 1128 16708 0 c 1-1 --> 0 c (-b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ b^{47, 24}_0 ∧ -p_1128) -> (-b^{47, 25}_2 ∧ -b^{47, 25}_1 ∧ -b^{47, 25}_0) c in CNF: c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ p_1128 ∨ -b^{47, 25}_2 c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ p_1128 ∨ -b^{47, 25}_1 c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ p_1128 ∨ -b^{47, 25}_0 c in DIMACS: 16703 16704 -16705 1128 -16706 0 16703 16704 -16705 1128 -16707 0 16703 16704 -16705 1128 -16708 0 c 0-1 --> -1 c (-b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ -b^{47, 24}_0 ∧ -p_1128) -> ( b^{47, 25}_2 ∧ -b^{47, 25}_1 ∧ b^{47, 25}_0) c in CNF: c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ p_1128 ∨ b^{47, 25}_2 c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ p_1128 ∨ -b^{47, 25}_1 c b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ p_1128 ∨ b^{47, 25}_0 c in DIMACS: 16703 16704 16705 1128 16706 0 16703 16704 16705 1128 -16707 0 16703 16704 16705 1128 16708 0 c -1-1 --> -2 c ( b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ b^{47, 24}_0 ∧ -p_1128) -> ( b^{47, 25}_2 ∧ b^{47, 25}_1 ∧ -b^{47, 25}_0) c in CNF: c -b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ p_1128 ∨ b^{47, 25}_2 c -b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ p_1128 ∨ b^{47, 25}_1 c -b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ p_1128 ∨ -b^{47, 25}_0 c in DIMACS: -16703 16704 -16705 1128 16706 0 -16703 16704 -16705 1128 16707 0 -16703 16704 -16705 1128 -16708 0 c -2-1 --> break c ( b^{47, 24}_2 ∧ b^{47, 24}_1 ∧ -b^{47, 24}_0 ∧ -p_1128) -> break c in CNF: c -b^{47, 24}_2 ∨ -b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ p_1128 ∨ break c in DIMACS: -16703 -16704 16705 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{47, 24}_2 ∧ -b^{47, 24}_1 ∧ -b^{47, 24}_0 ∧ true) c in CNF: c -b^{47, 24}_2 ∨ b^{47, 24}_1 ∨ b^{47, 24}_0 ∨ false c in DIMACS: -16703 16704 16705 0 c 3 does not represent an automaton state. c -(-b^{47, 24}_2 ∧ b^{47, 24}_1 ∧ b^{47, 24}_0 ∧ true) c in CNF: c b^{47, 24}_2 ∨ -b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ false c in DIMACS: 16703 -16704 -16705 0 c -3 does not represent an automaton state. c -( b^{47, 24}_2 ∧ b^{47, 24}_1 ∧ b^{47, 24}_0 ∧ true) c in CNF: c -b^{47, 24}_2 ∨ -b^{47, 24}_1 ∨ -b^{47, 24}_0 ∨ false c in DIMACS: -16703 -16704 -16705 0 c INIT for k = 48 c -b^{48, 1}_2 c -b^{48, 1}_1 c -b^{48, 1}_0 c in DIMACS: -16709 0 -16710 0 -16711 0 c Transitions for k = 48 c i = 1 c -2+1 --> -1 c ( b^{48, 1}_2 ∧ b^{48, 1}_1 ∧ -b^{48, 1}_0 ∧ p_48) -> ( b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ b^{48, 2}_0) c in CNF: c -b^{48, 1}_2 ∨ -b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ -p_48 ∨ b^{48, 2}_2 c -b^{48, 1}_2 ∨ -b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ -p_48 ∨ -b^{48, 2}_1 c -b^{48, 1}_2 ∨ -b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ -p_48 ∨ b^{48, 2}_0 c in DIMACS: -16709 -16710 16711 -48 16712 0 -16709 -16710 16711 -48 -16713 0 -16709 -16710 16711 -48 16714 0 c -1+1 --> 0 c ( b^{48, 1}_2 ∧ -b^{48, 1}_1 ∧ b^{48, 1}_0 ∧ p_48) -> (-b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ -b^{48, 2}_0) c in CNF: c -b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ -p_48 ∨ -b^{48, 2}_2 c -b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ -p_48 ∨ -b^{48, 2}_1 c -b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ -p_48 ∨ -b^{48, 2}_0 c in DIMACS: -16709 16710 -16711 -48 -16712 0 -16709 16710 -16711 -48 -16713 0 -16709 16710 -16711 -48 -16714 0 c 0+1 --> 1 c (-b^{48, 1}_2 ∧ -b^{48, 1}_1 ∧ -b^{48, 1}_0 ∧ p_48) -> (-b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ b^{48, 2}_0) c in CNF: c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ -p_48 ∨ -b^{48, 2}_2 c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ -p_48 ∨ -b^{48, 2}_1 c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ -p_48 ∨ b^{48, 2}_0 c in DIMACS: 16709 16710 16711 -48 -16712 0 16709 16710 16711 -48 -16713 0 16709 16710 16711 -48 16714 0 c 1+1 --> 2 c (-b^{48, 1}_2 ∧ -b^{48, 1}_1 ∧ b^{48, 1}_0 ∧ p_48) -> (-b^{48, 2}_2 ∧ b^{48, 2}_1 ∧ -b^{48, 2}_0) c in CNF: c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ -p_48 ∨ -b^{48, 2}_2 c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ -p_48 ∨ b^{48, 2}_1 c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ -p_48 ∨ -b^{48, 2}_0 c in DIMACS: 16709 16710 -16711 -48 -16712 0 16709 16710 -16711 -48 16713 0 16709 16710 -16711 -48 -16714 0 c 2+1 --> break c (-b^{48, 1}_2 ∧ b^{48, 1}_1 ∧ -b^{48, 1}_0 ∧ p_48) -> break c in CNF: c b^{48, 1}_2 ∨ -b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ -p_48 ∨ break c in DIMACS: 16709 -16710 16711 -48 1162 0 c 2-1 --> 1 c (-b^{48, 1}_2 ∧ b^{48, 1}_1 ∧ -b^{48, 1}_0 ∧ -p_48) -> (-b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ b^{48, 2}_0) c in CNF: c b^{48, 1}_2 ∨ -b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ p_48 ∨ -b^{48, 2}_2 c b^{48, 1}_2 ∨ -b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ p_48 ∨ -b^{48, 2}_1 c b^{48, 1}_2 ∨ -b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ p_48 ∨ b^{48, 2}_0 c in DIMACS: 16709 -16710 16711 48 -16712 0 16709 -16710 16711 48 -16713 0 16709 -16710 16711 48 16714 0 c 1-1 --> 0 c (-b^{48, 1}_2 ∧ -b^{48, 1}_1 ∧ b^{48, 1}_0 ∧ -p_48) -> (-b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ -b^{48, 2}_0) c in CNF: c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ p_48 ∨ -b^{48, 2}_2 c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ p_48 ∨ -b^{48, 2}_1 c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ p_48 ∨ -b^{48, 2}_0 c in DIMACS: 16709 16710 -16711 48 -16712 0 16709 16710 -16711 48 -16713 0 16709 16710 -16711 48 -16714 0 c 0-1 --> -1 c (-b^{48, 1}_2 ∧ -b^{48, 1}_1 ∧ -b^{48, 1}_0 ∧ -p_48) -> ( b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ b^{48, 2}_0) c in CNF: c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ p_48 ∨ b^{48, 2}_2 c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ p_48 ∨ -b^{48, 2}_1 c b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ p_48 ∨ b^{48, 2}_0 c in DIMACS: 16709 16710 16711 48 16712 0 16709 16710 16711 48 -16713 0 16709 16710 16711 48 16714 0 c -1-1 --> -2 c ( b^{48, 1}_2 ∧ -b^{48, 1}_1 ∧ b^{48, 1}_0 ∧ -p_48) -> ( b^{48, 2}_2 ∧ b^{48, 2}_1 ∧ -b^{48, 2}_0) c in CNF: c -b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ p_48 ∨ b^{48, 2}_2 c -b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ p_48 ∨ b^{48, 2}_1 c -b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ p_48 ∨ -b^{48, 2}_0 c in DIMACS: -16709 16710 -16711 48 16712 0 -16709 16710 -16711 48 16713 0 -16709 16710 -16711 48 -16714 0 c -2-1 --> break c ( b^{48, 1}_2 ∧ b^{48, 1}_1 ∧ -b^{48, 1}_0 ∧ -p_48) -> break c in CNF: c -b^{48, 1}_2 ∨ -b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ p_48 ∨ break c in DIMACS: -16709 -16710 16711 48 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 1}_2 ∧ -b^{48, 1}_1 ∧ -b^{48, 1}_0 ∧ true) c in CNF: c -b^{48, 1}_2 ∨ b^{48, 1}_1 ∨ b^{48, 1}_0 ∨ false c in DIMACS: -16709 16710 16711 0 c 3 does not represent an automaton state. c -(-b^{48, 1}_2 ∧ b^{48, 1}_1 ∧ b^{48, 1}_0 ∧ true) c in CNF: c b^{48, 1}_2 ∨ -b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ false c in DIMACS: 16709 -16710 -16711 0 c -3 does not represent an automaton state. c -( b^{48, 1}_2 ∧ b^{48, 1}_1 ∧ b^{48, 1}_0 ∧ true) c in CNF: c -b^{48, 1}_2 ∨ -b^{48, 1}_1 ∨ -b^{48, 1}_0 ∨ false c in DIMACS: -16709 -16710 -16711 0 c i = 2 c -2+1 --> -1 c ( b^{48, 2}_2 ∧ b^{48, 2}_1 ∧ -b^{48, 2}_0 ∧ p_96) -> ( b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ b^{48, 3}_0) c in CNF: c -b^{48, 2}_2 ∨ -b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ -p_96 ∨ b^{48, 3}_2 c -b^{48, 2}_2 ∨ -b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ -p_96 ∨ -b^{48, 3}_1 c -b^{48, 2}_2 ∨ -b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ -p_96 ∨ b^{48, 3}_0 c in DIMACS: -16712 -16713 16714 -96 16715 0 -16712 -16713 16714 -96 -16716 0 -16712 -16713 16714 -96 16717 0 c -1+1 --> 0 c ( b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ b^{48, 2}_0 ∧ p_96) -> (-b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ -b^{48, 3}_0) c in CNF: c -b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ -p_96 ∨ -b^{48, 3}_2 c -b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ -p_96 ∨ -b^{48, 3}_1 c -b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ -p_96 ∨ -b^{48, 3}_0 c in DIMACS: -16712 16713 -16714 -96 -16715 0 -16712 16713 -16714 -96 -16716 0 -16712 16713 -16714 -96 -16717 0 c 0+1 --> 1 c (-b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ -b^{48, 2}_0 ∧ p_96) -> (-b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ b^{48, 3}_0) c in CNF: c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ -p_96 ∨ -b^{48, 3}_2 c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ -p_96 ∨ -b^{48, 3}_1 c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ -p_96 ∨ b^{48, 3}_0 c in DIMACS: 16712 16713 16714 -96 -16715 0 16712 16713 16714 -96 -16716 0 16712 16713 16714 -96 16717 0 c 1+1 --> 2 c (-b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ b^{48, 2}_0 ∧ p_96) -> (-b^{48, 3}_2 ∧ b^{48, 3}_1 ∧ -b^{48, 3}_0) c in CNF: c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ -p_96 ∨ -b^{48, 3}_2 c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ -p_96 ∨ b^{48, 3}_1 c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ -p_96 ∨ -b^{48, 3}_0 c in DIMACS: 16712 16713 -16714 -96 -16715 0 16712 16713 -16714 -96 16716 0 16712 16713 -16714 -96 -16717 0 c 2+1 --> break c (-b^{48, 2}_2 ∧ b^{48, 2}_1 ∧ -b^{48, 2}_0 ∧ p_96) -> break c in CNF: c b^{48, 2}_2 ∨ -b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ -p_96 ∨ break c in DIMACS: 16712 -16713 16714 -96 1162 0 c 2-1 --> 1 c (-b^{48, 2}_2 ∧ b^{48, 2}_1 ∧ -b^{48, 2}_0 ∧ -p_96) -> (-b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ b^{48, 3}_0) c in CNF: c b^{48, 2}_2 ∨ -b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ p_96 ∨ -b^{48, 3}_2 c b^{48, 2}_2 ∨ -b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ p_96 ∨ -b^{48, 3}_1 c b^{48, 2}_2 ∨ -b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ p_96 ∨ b^{48, 3}_0 c in DIMACS: 16712 -16713 16714 96 -16715 0 16712 -16713 16714 96 -16716 0 16712 -16713 16714 96 16717 0 c 1-1 --> 0 c (-b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ b^{48, 2}_0 ∧ -p_96) -> (-b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ -b^{48, 3}_0) c in CNF: c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ p_96 ∨ -b^{48, 3}_2 c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ p_96 ∨ -b^{48, 3}_1 c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ p_96 ∨ -b^{48, 3}_0 c in DIMACS: 16712 16713 -16714 96 -16715 0 16712 16713 -16714 96 -16716 0 16712 16713 -16714 96 -16717 0 c 0-1 --> -1 c (-b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ -b^{48, 2}_0 ∧ -p_96) -> ( b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ b^{48, 3}_0) c in CNF: c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ p_96 ∨ b^{48, 3}_2 c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ p_96 ∨ -b^{48, 3}_1 c b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ p_96 ∨ b^{48, 3}_0 c in DIMACS: 16712 16713 16714 96 16715 0 16712 16713 16714 96 -16716 0 16712 16713 16714 96 16717 0 c -1-1 --> -2 c ( b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ b^{48, 2}_0 ∧ -p_96) -> ( b^{48, 3}_2 ∧ b^{48, 3}_1 ∧ -b^{48, 3}_0) c in CNF: c -b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ p_96 ∨ b^{48, 3}_2 c -b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ p_96 ∨ b^{48, 3}_1 c -b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ p_96 ∨ -b^{48, 3}_0 c in DIMACS: -16712 16713 -16714 96 16715 0 -16712 16713 -16714 96 16716 0 -16712 16713 -16714 96 -16717 0 c -2-1 --> break c ( b^{48, 2}_2 ∧ b^{48, 2}_1 ∧ -b^{48, 2}_0 ∧ -p_96) -> break c in CNF: c -b^{48, 2}_2 ∨ -b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ p_96 ∨ break c in DIMACS: -16712 -16713 16714 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 2}_2 ∧ -b^{48, 2}_1 ∧ -b^{48, 2}_0 ∧ true) c in CNF: c -b^{48, 2}_2 ∨ b^{48, 2}_1 ∨ b^{48, 2}_0 ∨ false c in DIMACS: -16712 16713 16714 0 c 3 does not represent an automaton state. c -(-b^{48, 2}_2 ∧ b^{48, 2}_1 ∧ b^{48, 2}_0 ∧ true) c in CNF: c b^{48, 2}_2 ∨ -b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ false c in DIMACS: 16712 -16713 -16714 0 c -3 does not represent an automaton state. c -( b^{48, 2}_2 ∧ b^{48, 2}_1 ∧ b^{48, 2}_0 ∧ true) c in CNF: c -b^{48, 2}_2 ∨ -b^{48, 2}_1 ∨ -b^{48, 2}_0 ∨ false c in DIMACS: -16712 -16713 -16714 0 c i = 3 c -2+1 --> -1 c ( b^{48, 3}_2 ∧ b^{48, 3}_1 ∧ -b^{48, 3}_0 ∧ p_144) -> ( b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ b^{48, 4}_0) c in CNF: c -b^{48, 3}_2 ∨ -b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ -p_144 ∨ b^{48, 4}_2 c -b^{48, 3}_2 ∨ -b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ -p_144 ∨ -b^{48, 4}_1 c -b^{48, 3}_2 ∨ -b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ -p_144 ∨ b^{48, 4}_0 c in DIMACS: -16715 -16716 16717 -144 16718 0 -16715 -16716 16717 -144 -16719 0 -16715 -16716 16717 -144 16720 0 c -1+1 --> 0 c ( b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ b^{48, 3}_0 ∧ p_144) -> (-b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ -b^{48, 4}_0) c in CNF: c -b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ -p_144 ∨ -b^{48, 4}_2 c -b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ -p_144 ∨ -b^{48, 4}_1 c -b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ -p_144 ∨ -b^{48, 4}_0 c in DIMACS: -16715 16716 -16717 -144 -16718 0 -16715 16716 -16717 -144 -16719 0 -16715 16716 -16717 -144 -16720 0 c 0+1 --> 1 c (-b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ -b^{48, 3}_0 ∧ p_144) -> (-b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ b^{48, 4}_0) c in CNF: c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ -p_144 ∨ -b^{48, 4}_2 c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ -p_144 ∨ -b^{48, 4}_1 c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ -p_144 ∨ b^{48, 4}_0 c in DIMACS: 16715 16716 16717 -144 -16718 0 16715 16716 16717 -144 -16719 0 16715 16716 16717 -144 16720 0 c 1+1 --> 2 c (-b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ b^{48, 3}_0 ∧ p_144) -> (-b^{48, 4}_2 ∧ b^{48, 4}_1 ∧ -b^{48, 4}_0) c in CNF: c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ -p_144 ∨ -b^{48, 4}_2 c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ -p_144 ∨ b^{48, 4}_1 c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ -p_144 ∨ -b^{48, 4}_0 c in DIMACS: 16715 16716 -16717 -144 -16718 0 16715 16716 -16717 -144 16719 0 16715 16716 -16717 -144 -16720 0 c 2+1 --> break c (-b^{48, 3}_2 ∧ b^{48, 3}_1 ∧ -b^{48, 3}_0 ∧ p_144) -> break c in CNF: c b^{48, 3}_2 ∨ -b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ -p_144 ∨ break c in DIMACS: 16715 -16716 16717 -144 1162 0 c 2-1 --> 1 c (-b^{48, 3}_2 ∧ b^{48, 3}_1 ∧ -b^{48, 3}_0 ∧ -p_144) -> (-b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ b^{48, 4}_0) c in CNF: c b^{48, 3}_2 ∨ -b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ p_144 ∨ -b^{48, 4}_2 c b^{48, 3}_2 ∨ -b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ p_144 ∨ -b^{48, 4}_1 c b^{48, 3}_2 ∨ -b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ p_144 ∨ b^{48, 4}_0 c in DIMACS: 16715 -16716 16717 144 -16718 0 16715 -16716 16717 144 -16719 0 16715 -16716 16717 144 16720 0 c 1-1 --> 0 c (-b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ b^{48, 3}_0 ∧ -p_144) -> (-b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ -b^{48, 4}_0) c in CNF: c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ p_144 ∨ -b^{48, 4}_2 c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ p_144 ∨ -b^{48, 4}_1 c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ p_144 ∨ -b^{48, 4}_0 c in DIMACS: 16715 16716 -16717 144 -16718 0 16715 16716 -16717 144 -16719 0 16715 16716 -16717 144 -16720 0 c 0-1 --> -1 c (-b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ -b^{48, 3}_0 ∧ -p_144) -> ( b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ b^{48, 4}_0) c in CNF: c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ p_144 ∨ b^{48, 4}_2 c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ p_144 ∨ -b^{48, 4}_1 c b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ p_144 ∨ b^{48, 4}_0 c in DIMACS: 16715 16716 16717 144 16718 0 16715 16716 16717 144 -16719 0 16715 16716 16717 144 16720 0 c -1-1 --> -2 c ( b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ b^{48, 3}_0 ∧ -p_144) -> ( b^{48, 4}_2 ∧ b^{48, 4}_1 ∧ -b^{48, 4}_0) c in CNF: c -b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ p_144 ∨ b^{48, 4}_2 c -b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ p_144 ∨ b^{48, 4}_1 c -b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ p_144 ∨ -b^{48, 4}_0 c in DIMACS: -16715 16716 -16717 144 16718 0 -16715 16716 -16717 144 16719 0 -16715 16716 -16717 144 -16720 0 c -2-1 --> break c ( b^{48, 3}_2 ∧ b^{48, 3}_1 ∧ -b^{48, 3}_0 ∧ -p_144) -> break c in CNF: c -b^{48, 3}_2 ∨ -b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ p_144 ∨ break c in DIMACS: -16715 -16716 16717 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 3}_2 ∧ -b^{48, 3}_1 ∧ -b^{48, 3}_0 ∧ true) c in CNF: c -b^{48, 3}_2 ∨ b^{48, 3}_1 ∨ b^{48, 3}_0 ∨ false c in DIMACS: -16715 16716 16717 0 c 3 does not represent an automaton state. c -(-b^{48, 3}_2 ∧ b^{48, 3}_1 ∧ b^{48, 3}_0 ∧ true) c in CNF: c b^{48, 3}_2 ∨ -b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ false c in DIMACS: 16715 -16716 -16717 0 c -3 does not represent an automaton state. c -( b^{48, 3}_2 ∧ b^{48, 3}_1 ∧ b^{48, 3}_0 ∧ true) c in CNF: c -b^{48, 3}_2 ∨ -b^{48, 3}_1 ∨ -b^{48, 3}_0 ∨ false c in DIMACS: -16715 -16716 -16717 0 c i = 4 c -2+1 --> -1 c ( b^{48, 4}_2 ∧ b^{48, 4}_1 ∧ -b^{48, 4}_0 ∧ p_192) -> ( b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ b^{48, 5}_0) c in CNF: c -b^{48, 4}_2 ∨ -b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ -p_192 ∨ b^{48, 5}_2 c -b^{48, 4}_2 ∨ -b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ -p_192 ∨ -b^{48, 5}_1 c -b^{48, 4}_2 ∨ -b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ -p_192 ∨ b^{48, 5}_0 c in DIMACS: -16718 -16719 16720 -192 16721 0 -16718 -16719 16720 -192 -16722 0 -16718 -16719 16720 -192 16723 0 c -1+1 --> 0 c ( b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ b^{48, 4}_0 ∧ p_192) -> (-b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ -b^{48, 5}_0) c in CNF: c -b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ -p_192 ∨ -b^{48, 5}_2 c -b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ -p_192 ∨ -b^{48, 5}_1 c -b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ -p_192 ∨ -b^{48, 5}_0 c in DIMACS: -16718 16719 -16720 -192 -16721 0 -16718 16719 -16720 -192 -16722 0 -16718 16719 -16720 -192 -16723 0 c 0+1 --> 1 c (-b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ -b^{48, 4}_0 ∧ p_192) -> (-b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ b^{48, 5}_0) c in CNF: c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ -p_192 ∨ -b^{48, 5}_2 c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ -p_192 ∨ -b^{48, 5}_1 c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ -p_192 ∨ b^{48, 5}_0 c in DIMACS: 16718 16719 16720 -192 -16721 0 16718 16719 16720 -192 -16722 0 16718 16719 16720 -192 16723 0 c 1+1 --> 2 c (-b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ b^{48, 4}_0 ∧ p_192) -> (-b^{48, 5}_2 ∧ b^{48, 5}_1 ∧ -b^{48, 5}_0) c in CNF: c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ -p_192 ∨ -b^{48, 5}_2 c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ -p_192 ∨ b^{48, 5}_1 c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ -p_192 ∨ -b^{48, 5}_0 c in DIMACS: 16718 16719 -16720 -192 -16721 0 16718 16719 -16720 -192 16722 0 16718 16719 -16720 -192 -16723 0 c 2+1 --> break c (-b^{48, 4}_2 ∧ b^{48, 4}_1 ∧ -b^{48, 4}_0 ∧ p_192) -> break c in CNF: c b^{48, 4}_2 ∨ -b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ -p_192 ∨ break c in DIMACS: 16718 -16719 16720 -192 1162 0 c 2-1 --> 1 c (-b^{48, 4}_2 ∧ b^{48, 4}_1 ∧ -b^{48, 4}_0 ∧ -p_192) -> (-b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ b^{48, 5}_0) c in CNF: c b^{48, 4}_2 ∨ -b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ p_192 ∨ -b^{48, 5}_2 c b^{48, 4}_2 ∨ -b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ p_192 ∨ -b^{48, 5}_1 c b^{48, 4}_2 ∨ -b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ p_192 ∨ b^{48, 5}_0 c in DIMACS: 16718 -16719 16720 192 -16721 0 16718 -16719 16720 192 -16722 0 16718 -16719 16720 192 16723 0 c 1-1 --> 0 c (-b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ b^{48, 4}_0 ∧ -p_192) -> (-b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ -b^{48, 5}_0) c in CNF: c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ p_192 ∨ -b^{48, 5}_2 c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ p_192 ∨ -b^{48, 5}_1 c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ p_192 ∨ -b^{48, 5}_0 c in DIMACS: 16718 16719 -16720 192 -16721 0 16718 16719 -16720 192 -16722 0 16718 16719 -16720 192 -16723 0 c 0-1 --> -1 c (-b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ -b^{48, 4}_0 ∧ -p_192) -> ( b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ b^{48, 5}_0) c in CNF: c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ p_192 ∨ b^{48, 5}_2 c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ p_192 ∨ -b^{48, 5}_1 c b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ p_192 ∨ b^{48, 5}_0 c in DIMACS: 16718 16719 16720 192 16721 0 16718 16719 16720 192 -16722 0 16718 16719 16720 192 16723 0 c -1-1 --> -2 c ( b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ b^{48, 4}_0 ∧ -p_192) -> ( b^{48, 5}_2 ∧ b^{48, 5}_1 ∧ -b^{48, 5}_0) c in CNF: c -b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ p_192 ∨ b^{48, 5}_2 c -b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ p_192 ∨ b^{48, 5}_1 c -b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ p_192 ∨ -b^{48, 5}_0 c in DIMACS: -16718 16719 -16720 192 16721 0 -16718 16719 -16720 192 16722 0 -16718 16719 -16720 192 -16723 0 c -2-1 --> break c ( b^{48, 4}_2 ∧ b^{48, 4}_1 ∧ -b^{48, 4}_0 ∧ -p_192) -> break c in CNF: c -b^{48, 4}_2 ∨ -b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ p_192 ∨ break c in DIMACS: -16718 -16719 16720 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 4}_2 ∧ -b^{48, 4}_1 ∧ -b^{48, 4}_0 ∧ true) c in CNF: c -b^{48, 4}_2 ∨ b^{48, 4}_1 ∨ b^{48, 4}_0 ∨ false c in DIMACS: -16718 16719 16720 0 c 3 does not represent an automaton state. c -(-b^{48, 4}_2 ∧ b^{48, 4}_1 ∧ b^{48, 4}_0 ∧ true) c in CNF: c b^{48, 4}_2 ∨ -b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ false c in DIMACS: 16718 -16719 -16720 0 c -3 does not represent an automaton state. c -( b^{48, 4}_2 ∧ b^{48, 4}_1 ∧ b^{48, 4}_0 ∧ true) c in CNF: c -b^{48, 4}_2 ∨ -b^{48, 4}_1 ∨ -b^{48, 4}_0 ∨ false c in DIMACS: -16718 -16719 -16720 0 c i = 5 c -2+1 --> -1 c ( b^{48, 5}_2 ∧ b^{48, 5}_1 ∧ -b^{48, 5}_0 ∧ p_240) -> ( b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ b^{48, 6}_0) c in CNF: c -b^{48, 5}_2 ∨ -b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ -p_240 ∨ b^{48, 6}_2 c -b^{48, 5}_2 ∨ -b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ -p_240 ∨ -b^{48, 6}_1 c -b^{48, 5}_2 ∨ -b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ -p_240 ∨ b^{48, 6}_0 c in DIMACS: -16721 -16722 16723 -240 16724 0 -16721 -16722 16723 -240 -16725 0 -16721 -16722 16723 -240 16726 0 c -1+1 --> 0 c ( b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ b^{48, 5}_0 ∧ p_240) -> (-b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ -b^{48, 6}_0) c in CNF: c -b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ -p_240 ∨ -b^{48, 6}_2 c -b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ -p_240 ∨ -b^{48, 6}_1 c -b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ -p_240 ∨ -b^{48, 6}_0 c in DIMACS: -16721 16722 -16723 -240 -16724 0 -16721 16722 -16723 -240 -16725 0 -16721 16722 -16723 -240 -16726 0 c 0+1 --> 1 c (-b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ -b^{48, 5}_0 ∧ p_240) -> (-b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ b^{48, 6}_0) c in CNF: c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ -p_240 ∨ -b^{48, 6}_2 c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ -p_240 ∨ -b^{48, 6}_1 c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ -p_240 ∨ b^{48, 6}_0 c in DIMACS: 16721 16722 16723 -240 -16724 0 16721 16722 16723 -240 -16725 0 16721 16722 16723 -240 16726 0 c 1+1 --> 2 c (-b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ b^{48, 5}_0 ∧ p_240) -> (-b^{48, 6}_2 ∧ b^{48, 6}_1 ∧ -b^{48, 6}_0) c in CNF: c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ -p_240 ∨ -b^{48, 6}_2 c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ -p_240 ∨ b^{48, 6}_1 c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ -p_240 ∨ -b^{48, 6}_0 c in DIMACS: 16721 16722 -16723 -240 -16724 0 16721 16722 -16723 -240 16725 0 16721 16722 -16723 -240 -16726 0 c 2+1 --> break c (-b^{48, 5}_2 ∧ b^{48, 5}_1 ∧ -b^{48, 5}_0 ∧ p_240) -> break c in CNF: c b^{48, 5}_2 ∨ -b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ -p_240 ∨ break c in DIMACS: 16721 -16722 16723 -240 1162 0 c 2-1 --> 1 c (-b^{48, 5}_2 ∧ b^{48, 5}_1 ∧ -b^{48, 5}_0 ∧ -p_240) -> (-b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ b^{48, 6}_0) c in CNF: c b^{48, 5}_2 ∨ -b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ p_240 ∨ -b^{48, 6}_2 c b^{48, 5}_2 ∨ -b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ p_240 ∨ -b^{48, 6}_1 c b^{48, 5}_2 ∨ -b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ p_240 ∨ b^{48, 6}_0 c in DIMACS: 16721 -16722 16723 240 -16724 0 16721 -16722 16723 240 -16725 0 16721 -16722 16723 240 16726 0 c 1-1 --> 0 c (-b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ b^{48, 5}_0 ∧ -p_240) -> (-b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ -b^{48, 6}_0) c in CNF: c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ p_240 ∨ -b^{48, 6}_2 c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ p_240 ∨ -b^{48, 6}_1 c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ p_240 ∨ -b^{48, 6}_0 c in DIMACS: 16721 16722 -16723 240 -16724 0 16721 16722 -16723 240 -16725 0 16721 16722 -16723 240 -16726 0 c 0-1 --> -1 c (-b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ -b^{48, 5}_0 ∧ -p_240) -> ( b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ b^{48, 6}_0) c in CNF: c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ p_240 ∨ b^{48, 6}_2 c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ p_240 ∨ -b^{48, 6}_1 c b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ p_240 ∨ b^{48, 6}_0 c in DIMACS: 16721 16722 16723 240 16724 0 16721 16722 16723 240 -16725 0 16721 16722 16723 240 16726 0 c -1-1 --> -2 c ( b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ b^{48, 5}_0 ∧ -p_240) -> ( b^{48, 6}_2 ∧ b^{48, 6}_1 ∧ -b^{48, 6}_0) c in CNF: c -b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ p_240 ∨ b^{48, 6}_2 c -b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ p_240 ∨ b^{48, 6}_1 c -b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ p_240 ∨ -b^{48, 6}_0 c in DIMACS: -16721 16722 -16723 240 16724 0 -16721 16722 -16723 240 16725 0 -16721 16722 -16723 240 -16726 0 c -2-1 --> break c ( b^{48, 5}_2 ∧ b^{48, 5}_1 ∧ -b^{48, 5}_0 ∧ -p_240) -> break c in CNF: c -b^{48, 5}_2 ∨ -b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ p_240 ∨ break c in DIMACS: -16721 -16722 16723 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 5}_2 ∧ -b^{48, 5}_1 ∧ -b^{48, 5}_0 ∧ true) c in CNF: c -b^{48, 5}_2 ∨ b^{48, 5}_1 ∨ b^{48, 5}_0 ∨ false c in DIMACS: -16721 16722 16723 0 c 3 does not represent an automaton state. c -(-b^{48, 5}_2 ∧ b^{48, 5}_1 ∧ b^{48, 5}_0 ∧ true) c in CNF: c b^{48, 5}_2 ∨ -b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ false c in DIMACS: 16721 -16722 -16723 0 c -3 does not represent an automaton state. c -( b^{48, 5}_2 ∧ b^{48, 5}_1 ∧ b^{48, 5}_0 ∧ true) c in CNF: c -b^{48, 5}_2 ∨ -b^{48, 5}_1 ∨ -b^{48, 5}_0 ∨ false c in DIMACS: -16721 -16722 -16723 0 c i = 6 c -2+1 --> -1 c ( b^{48, 6}_2 ∧ b^{48, 6}_1 ∧ -b^{48, 6}_0 ∧ p_288) -> ( b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ b^{48, 7}_0) c in CNF: c -b^{48, 6}_2 ∨ -b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ -p_288 ∨ b^{48, 7}_2 c -b^{48, 6}_2 ∨ -b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ -p_288 ∨ -b^{48, 7}_1 c -b^{48, 6}_2 ∨ -b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ -p_288 ∨ b^{48, 7}_0 c in DIMACS: -16724 -16725 16726 -288 16727 0 -16724 -16725 16726 -288 -16728 0 -16724 -16725 16726 -288 16729 0 c -1+1 --> 0 c ( b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ b^{48, 6}_0 ∧ p_288) -> (-b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ -b^{48, 7}_0) c in CNF: c -b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ -p_288 ∨ -b^{48, 7}_2 c -b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ -p_288 ∨ -b^{48, 7}_1 c -b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ -p_288 ∨ -b^{48, 7}_0 c in DIMACS: -16724 16725 -16726 -288 -16727 0 -16724 16725 -16726 -288 -16728 0 -16724 16725 -16726 -288 -16729 0 c 0+1 --> 1 c (-b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ -b^{48, 6}_0 ∧ p_288) -> (-b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ b^{48, 7}_0) c in CNF: c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ -p_288 ∨ -b^{48, 7}_2 c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ -p_288 ∨ -b^{48, 7}_1 c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ -p_288 ∨ b^{48, 7}_0 c in DIMACS: 16724 16725 16726 -288 -16727 0 16724 16725 16726 -288 -16728 0 16724 16725 16726 -288 16729 0 c 1+1 --> 2 c (-b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ b^{48, 6}_0 ∧ p_288) -> (-b^{48, 7}_2 ∧ b^{48, 7}_1 ∧ -b^{48, 7}_0) c in CNF: c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ -p_288 ∨ -b^{48, 7}_2 c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ -p_288 ∨ b^{48, 7}_1 c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ -p_288 ∨ -b^{48, 7}_0 c in DIMACS: 16724 16725 -16726 -288 -16727 0 16724 16725 -16726 -288 16728 0 16724 16725 -16726 -288 -16729 0 c 2+1 --> break c (-b^{48, 6}_2 ∧ b^{48, 6}_1 ∧ -b^{48, 6}_0 ∧ p_288) -> break c in CNF: c b^{48, 6}_2 ∨ -b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ -p_288 ∨ break c in DIMACS: 16724 -16725 16726 -288 1162 0 c 2-1 --> 1 c (-b^{48, 6}_2 ∧ b^{48, 6}_1 ∧ -b^{48, 6}_0 ∧ -p_288) -> (-b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ b^{48, 7}_0) c in CNF: c b^{48, 6}_2 ∨ -b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ p_288 ∨ -b^{48, 7}_2 c b^{48, 6}_2 ∨ -b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ p_288 ∨ -b^{48, 7}_1 c b^{48, 6}_2 ∨ -b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ p_288 ∨ b^{48, 7}_0 c in DIMACS: 16724 -16725 16726 288 -16727 0 16724 -16725 16726 288 -16728 0 16724 -16725 16726 288 16729 0 c 1-1 --> 0 c (-b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ b^{48, 6}_0 ∧ -p_288) -> (-b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ -b^{48, 7}_0) c in CNF: c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ p_288 ∨ -b^{48, 7}_2 c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ p_288 ∨ -b^{48, 7}_1 c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ p_288 ∨ -b^{48, 7}_0 c in DIMACS: 16724 16725 -16726 288 -16727 0 16724 16725 -16726 288 -16728 0 16724 16725 -16726 288 -16729 0 c 0-1 --> -1 c (-b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ -b^{48, 6}_0 ∧ -p_288) -> ( b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ b^{48, 7}_0) c in CNF: c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ p_288 ∨ b^{48, 7}_2 c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ p_288 ∨ -b^{48, 7}_1 c b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ p_288 ∨ b^{48, 7}_0 c in DIMACS: 16724 16725 16726 288 16727 0 16724 16725 16726 288 -16728 0 16724 16725 16726 288 16729 0 c -1-1 --> -2 c ( b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ b^{48, 6}_0 ∧ -p_288) -> ( b^{48, 7}_2 ∧ b^{48, 7}_1 ∧ -b^{48, 7}_0) c in CNF: c -b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ p_288 ∨ b^{48, 7}_2 c -b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ p_288 ∨ b^{48, 7}_1 c -b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ p_288 ∨ -b^{48, 7}_0 c in DIMACS: -16724 16725 -16726 288 16727 0 -16724 16725 -16726 288 16728 0 -16724 16725 -16726 288 -16729 0 c -2-1 --> break c ( b^{48, 6}_2 ∧ b^{48, 6}_1 ∧ -b^{48, 6}_0 ∧ -p_288) -> break c in CNF: c -b^{48, 6}_2 ∨ -b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ p_288 ∨ break c in DIMACS: -16724 -16725 16726 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 6}_2 ∧ -b^{48, 6}_1 ∧ -b^{48, 6}_0 ∧ true) c in CNF: c -b^{48, 6}_2 ∨ b^{48, 6}_1 ∨ b^{48, 6}_0 ∨ false c in DIMACS: -16724 16725 16726 0 c 3 does not represent an automaton state. c -(-b^{48, 6}_2 ∧ b^{48, 6}_1 ∧ b^{48, 6}_0 ∧ true) c in CNF: c b^{48, 6}_2 ∨ -b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ false c in DIMACS: 16724 -16725 -16726 0 c -3 does not represent an automaton state. c -( b^{48, 6}_2 ∧ b^{48, 6}_1 ∧ b^{48, 6}_0 ∧ true) c in CNF: c -b^{48, 6}_2 ∨ -b^{48, 6}_1 ∨ -b^{48, 6}_0 ∨ false c in DIMACS: -16724 -16725 -16726 0 c i = 7 c -2+1 --> -1 c ( b^{48, 7}_2 ∧ b^{48, 7}_1 ∧ -b^{48, 7}_0 ∧ p_336) -> ( b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ b^{48, 8}_0) c in CNF: c -b^{48, 7}_2 ∨ -b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ -p_336 ∨ b^{48, 8}_2 c -b^{48, 7}_2 ∨ -b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ -p_336 ∨ -b^{48, 8}_1 c -b^{48, 7}_2 ∨ -b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ -p_336 ∨ b^{48, 8}_0 c in DIMACS: -16727 -16728 16729 -336 16730 0 -16727 -16728 16729 -336 -16731 0 -16727 -16728 16729 -336 16732 0 c -1+1 --> 0 c ( b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ b^{48, 7}_0 ∧ p_336) -> (-b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ -b^{48, 8}_0) c in CNF: c -b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ -p_336 ∨ -b^{48, 8}_2 c -b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ -p_336 ∨ -b^{48, 8}_1 c -b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ -p_336 ∨ -b^{48, 8}_0 c in DIMACS: -16727 16728 -16729 -336 -16730 0 -16727 16728 -16729 -336 -16731 0 -16727 16728 -16729 -336 -16732 0 c 0+1 --> 1 c (-b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ -b^{48, 7}_0 ∧ p_336) -> (-b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ b^{48, 8}_0) c in CNF: c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ -p_336 ∨ -b^{48, 8}_2 c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ -p_336 ∨ -b^{48, 8}_1 c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ -p_336 ∨ b^{48, 8}_0 c in DIMACS: 16727 16728 16729 -336 -16730 0 16727 16728 16729 -336 -16731 0 16727 16728 16729 -336 16732 0 c 1+1 --> 2 c (-b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ b^{48, 7}_0 ∧ p_336) -> (-b^{48, 8}_2 ∧ b^{48, 8}_1 ∧ -b^{48, 8}_0) c in CNF: c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ -p_336 ∨ -b^{48, 8}_2 c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ -p_336 ∨ b^{48, 8}_1 c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ -p_336 ∨ -b^{48, 8}_0 c in DIMACS: 16727 16728 -16729 -336 -16730 0 16727 16728 -16729 -336 16731 0 16727 16728 -16729 -336 -16732 0 c 2+1 --> break c (-b^{48, 7}_2 ∧ b^{48, 7}_1 ∧ -b^{48, 7}_0 ∧ p_336) -> break c in CNF: c b^{48, 7}_2 ∨ -b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ -p_336 ∨ break c in DIMACS: 16727 -16728 16729 -336 1162 0 c 2-1 --> 1 c (-b^{48, 7}_2 ∧ b^{48, 7}_1 ∧ -b^{48, 7}_0 ∧ -p_336) -> (-b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ b^{48, 8}_0) c in CNF: c b^{48, 7}_2 ∨ -b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ p_336 ∨ -b^{48, 8}_2 c b^{48, 7}_2 ∨ -b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ p_336 ∨ -b^{48, 8}_1 c b^{48, 7}_2 ∨ -b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ p_336 ∨ b^{48, 8}_0 c in DIMACS: 16727 -16728 16729 336 -16730 0 16727 -16728 16729 336 -16731 0 16727 -16728 16729 336 16732 0 c 1-1 --> 0 c (-b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ b^{48, 7}_0 ∧ -p_336) -> (-b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ -b^{48, 8}_0) c in CNF: c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ p_336 ∨ -b^{48, 8}_2 c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ p_336 ∨ -b^{48, 8}_1 c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ p_336 ∨ -b^{48, 8}_0 c in DIMACS: 16727 16728 -16729 336 -16730 0 16727 16728 -16729 336 -16731 0 16727 16728 -16729 336 -16732 0 c 0-1 --> -1 c (-b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ -b^{48, 7}_0 ∧ -p_336) -> ( b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ b^{48, 8}_0) c in CNF: c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ p_336 ∨ b^{48, 8}_2 c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ p_336 ∨ -b^{48, 8}_1 c b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ p_336 ∨ b^{48, 8}_0 c in DIMACS: 16727 16728 16729 336 16730 0 16727 16728 16729 336 -16731 0 16727 16728 16729 336 16732 0 c -1-1 --> -2 c ( b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ b^{48, 7}_0 ∧ -p_336) -> ( b^{48, 8}_2 ∧ b^{48, 8}_1 ∧ -b^{48, 8}_0) c in CNF: c -b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ p_336 ∨ b^{48, 8}_2 c -b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ p_336 ∨ b^{48, 8}_1 c -b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ p_336 ∨ -b^{48, 8}_0 c in DIMACS: -16727 16728 -16729 336 16730 0 -16727 16728 -16729 336 16731 0 -16727 16728 -16729 336 -16732 0 c -2-1 --> break c ( b^{48, 7}_2 ∧ b^{48, 7}_1 ∧ -b^{48, 7}_0 ∧ -p_336) -> break c in CNF: c -b^{48, 7}_2 ∨ -b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ p_336 ∨ break c in DIMACS: -16727 -16728 16729 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 7}_2 ∧ -b^{48, 7}_1 ∧ -b^{48, 7}_0 ∧ true) c in CNF: c -b^{48, 7}_2 ∨ b^{48, 7}_1 ∨ b^{48, 7}_0 ∨ false c in DIMACS: -16727 16728 16729 0 c 3 does not represent an automaton state. c -(-b^{48, 7}_2 ∧ b^{48, 7}_1 ∧ b^{48, 7}_0 ∧ true) c in CNF: c b^{48, 7}_2 ∨ -b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ false c in DIMACS: 16727 -16728 -16729 0 c -3 does not represent an automaton state. c -( b^{48, 7}_2 ∧ b^{48, 7}_1 ∧ b^{48, 7}_0 ∧ true) c in CNF: c -b^{48, 7}_2 ∨ -b^{48, 7}_1 ∨ -b^{48, 7}_0 ∨ false c in DIMACS: -16727 -16728 -16729 0 c i = 8 c -2+1 --> -1 c ( b^{48, 8}_2 ∧ b^{48, 8}_1 ∧ -b^{48, 8}_0 ∧ p_384) -> ( b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ b^{48, 9}_0) c in CNF: c -b^{48, 8}_2 ∨ -b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ -p_384 ∨ b^{48, 9}_2 c -b^{48, 8}_2 ∨ -b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ -p_384 ∨ -b^{48, 9}_1 c -b^{48, 8}_2 ∨ -b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ -p_384 ∨ b^{48, 9}_0 c in DIMACS: -16730 -16731 16732 -384 16733 0 -16730 -16731 16732 -384 -16734 0 -16730 -16731 16732 -384 16735 0 c -1+1 --> 0 c ( b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ b^{48, 8}_0 ∧ p_384) -> (-b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ -b^{48, 9}_0) c in CNF: c -b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ -p_384 ∨ -b^{48, 9}_2 c -b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ -p_384 ∨ -b^{48, 9}_1 c -b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ -p_384 ∨ -b^{48, 9}_0 c in DIMACS: -16730 16731 -16732 -384 -16733 0 -16730 16731 -16732 -384 -16734 0 -16730 16731 -16732 -384 -16735 0 c 0+1 --> 1 c (-b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ -b^{48, 8}_0 ∧ p_384) -> (-b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ b^{48, 9}_0) c in CNF: c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ -p_384 ∨ -b^{48, 9}_2 c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ -p_384 ∨ -b^{48, 9}_1 c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ -p_384 ∨ b^{48, 9}_0 c in DIMACS: 16730 16731 16732 -384 -16733 0 16730 16731 16732 -384 -16734 0 16730 16731 16732 -384 16735 0 c 1+1 --> 2 c (-b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ b^{48, 8}_0 ∧ p_384) -> (-b^{48, 9}_2 ∧ b^{48, 9}_1 ∧ -b^{48, 9}_0) c in CNF: c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ -p_384 ∨ -b^{48, 9}_2 c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ -p_384 ∨ b^{48, 9}_1 c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ -p_384 ∨ -b^{48, 9}_0 c in DIMACS: 16730 16731 -16732 -384 -16733 0 16730 16731 -16732 -384 16734 0 16730 16731 -16732 -384 -16735 0 c 2+1 --> break c (-b^{48, 8}_2 ∧ b^{48, 8}_1 ∧ -b^{48, 8}_0 ∧ p_384) -> break c in CNF: c b^{48, 8}_2 ∨ -b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ -p_384 ∨ break c in DIMACS: 16730 -16731 16732 -384 1162 0 c 2-1 --> 1 c (-b^{48, 8}_2 ∧ b^{48, 8}_1 ∧ -b^{48, 8}_0 ∧ -p_384) -> (-b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ b^{48, 9}_0) c in CNF: c b^{48, 8}_2 ∨ -b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ p_384 ∨ -b^{48, 9}_2 c b^{48, 8}_2 ∨ -b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ p_384 ∨ -b^{48, 9}_1 c b^{48, 8}_2 ∨ -b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ p_384 ∨ b^{48, 9}_0 c in DIMACS: 16730 -16731 16732 384 -16733 0 16730 -16731 16732 384 -16734 0 16730 -16731 16732 384 16735 0 c 1-1 --> 0 c (-b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ b^{48, 8}_0 ∧ -p_384) -> (-b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ -b^{48, 9}_0) c in CNF: c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ p_384 ∨ -b^{48, 9}_2 c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ p_384 ∨ -b^{48, 9}_1 c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ p_384 ∨ -b^{48, 9}_0 c in DIMACS: 16730 16731 -16732 384 -16733 0 16730 16731 -16732 384 -16734 0 16730 16731 -16732 384 -16735 0 c 0-1 --> -1 c (-b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ -b^{48, 8}_0 ∧ -p_384) -> ( b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ b^{48, 9}_0) c in CNF: c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ p_384 ∨ b^{48, 9}_2 c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ p_384 ∨ -b^{48, 9}_1 c b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ p_384 ∨ b^{48, 9}_0 c in DIMACS: 16730 16731 16732 384 16733 0 16730 16731 16732 384 -16734 0 16730 16731 16732 384 16735 0 c -1-1 --> -2 c ( b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ b^{48, 8}_0 ∧ -p_384) -> ( b^{48, 9}_2 ∧ b^{48, 9}_1 ∧ -b^{48, 9}_0) c in CNF: c -b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ p_384 ∨ b^{48, 9}_2 c -b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ p_384 ∨ b^{48, 9}_1 c -b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ p_384 ∨ -b^{48, 9}_0 c in DIMACS: -16730 16731 -16732 384 16733 0 -16730 16731 -16732 384 16734 0 -16730 16731 -16732 384 -16735 0 c -2-1 --> break c ( b^{48, 8}_2 ∧ b^{48, 8}_1 ∧ -b^{48, 8}_0 ∧ -p_384) -> break c in CNF: c -b^{48, 8}_2 ∨ -b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ p_384 ∨ break c in DIMACS: -16730 -16731 16732 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 8}_2 ∧ -b^{48, 8}_1 ∧ -b^{48, 8}_0 ∧ true) c in CNF: c -b^{48, 8}_2 ∨ b^{48, 8}_1 ∨ b^{48, 8}_0 ∨ false c in DIMACS: -16730 16731 16732 0 c 3 does not represent an automaton state. c -(-b^{48, 8}_2 ∧ b^{48, 8}_1 ∧ b^{48, 8}_0 ∧ true) c in CNF: c b^{48, 8}_2 ∨ -b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ false c in DIMACS: 16730 -16731 -16732 0 c -3 does not represent an automaton state. c -( b^{48, 8}_2 ∧ b^{48, 8}_1 ∧ b^{48, 8}_0 ∧ true) c in CNF: c -b^{48, 8}_2 ∨ -b^{48, 8}_1 ∨ -b^{48, 8}_0 ∨ false c in DIMACS: -16730 -16731 -16732 0 c i = 9 c -2+1 --> -1 c ( b^{48, 9}_2 ∧ b^{48, 9}_1 ∧ -b^{48, 9}_0 ∧ p_432) -> ( b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ b^{48, 10}_0) c in CNF: c -b^{48, 9}_2 ∨ -b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ -p_432 ∨ b^{48, 10}_2 c -b^{48, 9}_2 ∨ -b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ -p_432 ∨ -b^{48, 10}_1 c -b^{48, 9}_2 ∨ -b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ -p_432 ∨ b^{48, 10}_0 c in DIMACS: -16733 -16734 16735 -432 16736 0 -16733 -16734 16735 -432 -16737 0 -16733 -16734 16735 -432 16738 0 c -1+1 --> 0 c ( b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ b^{48, 9}_0 ∧ p_432) -> (-b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ -b^{48, 10}_0) c in CNF: c -b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ -p_432 ∨ -b^{48, 10}_2 c -b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ -p_432 ∨ -b^{48, 10}_1 c -b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ -p_432 ∨ -b^{48, 10}_0 c in DIMACS: -16733 16734 -16735 -432 -16736 0 -16733 16734 -16735 -432 -16737 0 -16733 16734 -16735 -432 -16738 0 c 0+1 --> 1 c (-b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ -b^{48, 9}_0 ∧ p_432) -> (-b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ b^{48, 10}_0) c in CNF: c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ -p_432 ∨ -b^{48, 10}_2 c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ -p_432 ∨ -b^{48, 10}_1 c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ -p_432 ∨ b^{48, 10}_0 c in DIMACS: 16733 16734 16735 -432 -16736 0 16733 16734 16735 -432 -16737 0 16733 16734 16735 -432 16738 0 c 1+1 --> 2 c (-b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ b^{48, 9}_0 ∧ p_432) -> (-b^{48, 10}_2 ∧ b^{48, 10}_1 ∧ -b^{48, 10}_0) c in CNF: c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ -p_432 ∨ -b^{48, 10}_2 c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ -p_432 ∨ b^{48, 10}_1 c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ -p_432 ∨ -b^{48, 10}_0 c in DIMACS: 16733 16734 -16735 -432 -16736 0 16733 16734 -16735 -432 16737 0 16733 16734 -16735 -432 -16738 0 c 2+1 --> break c (-b^{48, 9}_2 ∧ b^{48, 9}_1 ∧ -b^{48, 9}_0 ∧ p_432) -> break c in CNF: c b^{48, 9}_2 ∨ -b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ -p_432 ∨ break c in DIMACS: 16733 -16734 16735 -432 1162 0 c 2-1 --> 1 c (-b^{48, 9}_2 ∧ b^{48, 9}_1 ∧ -b^{48, 9}_0 ∧ -p_432) -> (-b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ b^{48, 10}_0) c in CNF: c b^{48, 9}_2 ∨ -b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ p_432 ∨ -b^{48, 10}_2 c b^{48, 9}_2 ∨ -b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ p_432 ∨ -b^{48, 10}_1 c b^{48, 9}_2 ∨ -b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ p_432 ∨ b^{48, 10}_0 c in DIMACS: 16733 -16734 16735 432 -16736 0 16733 -16734 16735 432 -16737 0 16733 -16734 16735 432 16738 0 c 1-1 --> 0 c (-b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ b^{48, 9}_0 ∧ -p_432) -> (-b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ -b^{48, 10}_0) c in CNF: c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ p_432 ∨ -b^{48, 10}_2 c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ p_432 ∨ -b^{48, 10}_1 c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ p_432 ∨ -b^{48, 10}_0 c in DIMACS: 16733 16734 -16735 432 -16736 0 16733 16734 -16735 432 -16737 0 16733 16734 -16735 432 -16738 0 c 0-1 --> -1 c (-b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ -b^{48, 9}_0 ∧ -p_432) -> ( b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ b^{48, 10}_0) c in CNF: c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ p_432 ∨ b^{48, 10}_2 c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ p_432 ∨ -b^{48, 10}_1 c b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ p_432 ∨ b^{48, 10}_0 c in DIMACS: 16733 16734 16735 432 16736 0 16733 16734 16735 432 -16737 0 16733 16734 16735 432 16738 0 c -1-1 --> -2 c ( b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ b^{48, 9}_0 ∧ -p_432) -> ( b^{48, 10}_2 ∧ b^{48, 10}_1 ∧ -b^{48, 10}_0) c in CNF: c -b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ p_432 ∨ b^{48, 10}_2 c -b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ p_432 ∨ b^{48, 10}_1 c -b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ p_432 ∨ -b^{48, 10}_0 c in DIMACS: -16733 16734 -16735 432 16736 0 -16733 16734 -16735 432 16737 0 -16733 16734 -16735 432 -16738 0 c -2-1 --> break c ( b^{48, 9}_2 ∧ b^{48, 9}_1 ∧ -b^{48, 9}_0 ∧ -p_432) -> break c in CNF: c -b^{48, 9}_2 ∨ -b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ p_432 ∨ break c in DIMACS: -16733 -16734 16735 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 9}_2 ∧ -b^{48, 9}_1 ∧ -b^{48, 9}_0 ∧ true) c in CNF: c -b^{48, 9}_2 ∨ b^{48, 9}_1 ∨ b^{48, 9}_0 ∨ false c in DIMACS: -16733 16734 16735 0 c 3 does not represent an automaton state. c -(-b^{48, 9}_2 ∧ b^{48, 9}_1 ∧ b^{48, 9}_0 ∧ true) c in CNF: c b^{48, 9}_2 ∨ -b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ false c in DIMACS: 16733 -16734 -16735 0 c -3 does not represent an automaton state. c -( b^{48, 9}_2 ∧ b^{48, 9}_1 ∧ b^{48, 9}_0 ∧ true) c in CNF: c -b^{48, 9}_2 ∨ -b^{48, 9}_1 ∨ -b^{48, 9}_0 ∨ false c in DIMACS: -16733 -16734 -16735 0 c i = 10 c -2+1 --> -1 c ( b^{48, 10}_2 ∧ b^{48, 10}_1 ∧ -b^{48, 10}_0 ∧ p_480) -> ( b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ b^{48, 11}_0) c in CNF: c -b^{48, 10}_2 ∨ -b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ -p_480 ∨ b^{48, 11}_2 c -b^{48, 10}_2 ∨ -b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ -p_480 ∨ -b^{48, 11}_1 c -b^{48, 10}_2 ∨ -b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ -p_480 ∨ b^{48, 11}_0 c in DIMACS: -16736 -16737 16738 -480 16739 0 -16736 -16737 16738 -480 -16740 0 -16736 -16737 16738 -480 16741 0 c -1+1 --> 0 c ( b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ b^{48, 10}_0 ∧ p_480) -> (-b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ -b^{48, 11}_0) c in CNF: c -b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ -p_480 ∨ -b^{48, 11}_2 c -b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ -p_480 ∨ -b^{48, 11}_1 c -b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ -p_480 ∨ -b^{48, 11}_0 c in DIMACS: -16736 16737 -16738 -480 -16739 0 -16736 16737 -16738 -480 -16740 0 -16736 16737 -16738 -480 -16741 0 c 0+1 --> 1 c (-b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ -b^{48, 10}_0 ∧ p_480) -> (-b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ b^{48, 11}_0) c in CNF: c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ -p_480 ∨ -b^{48, 11}_2 c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ -p_480 ∨ -b^{48, 11}_1 c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ -p_480 ∨ b^{48, 11}_0 c in DIMACS: 16736 16737 16738 -480 -16739 0 16736 16737 16738 -480 -16740 0 16736 16737 16738 -480 16741 0 c 1+1 --> 2 c (-b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ b^{48, 10}_0 ∧ p_480) -> (-b^{48, 11}_2 ∧ b^{48, 11}_1 ∧ -b^{48, 11}_0) c in CNF: c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ -p_480 ∨ -b^{48, 11}_2 c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ -p_480 ∨ b^{48, 11}_1 c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ -p_480 ∨ -b^{48, 11}_0 c in DIMACS: 16736 16737 -16738 -480 -16739 0 16736 16737 -16738 -480 16740 0 16736 16737 -16738 -480 -16741 0 c 2+1 --> break c (-b^{48, 10}_2 ∧ b^{48, 10}_1 ∧ -b^{48, 10}_0 ∧ p_480) -> break c in CNF: c b^{48, 10}_2 ∨ -b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ -p_480 ∨ break c in DIMACS: 16736 -16737 16738 -480 1162 0 c 2-1 --> 1 c (-b^{48, 10}_2 ∧ b^{48, 10}_1 ∧ -b^{48, 10}_0 ∧ -p_480) -> (-b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ b^{48, 11}_0) c in CNF: c b^{48, 10}_2 ∨ -b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ p_480 ∨ -b^{48, 11}_2 c b^{48, 10}_2 ∨ -b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ p_480 ∨ -b^{48, 11}_1 c b^{48, 10}_2 ∨ -b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ p_480 ∨ b^{48, 11}_0 c in DIMACS: 16736 -16737 16738 480 -16739 0 16736 -16737 16738 480 -16740 0 16736 -16737 16738 480 16741 0 c 1-1 --> 0 c (-b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ b^{48, 10}_0 ∧ -p_480) -> (-b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ -b^{48, 11}_0) c in CNF: c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ p_480 ∨ -b^{48, 11}_2 c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ p_480 ∨ -b^{48, 11}_1 c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ p_480 ∨ -b^{48, 11}_0 c in DIMACS: 16736 16737 -16738 480 -16739 0 16736 16737 -16738 480 -16740 0 16736 16737 -16738 480 -16741 0 c 0-1 --> -1 c (-b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ -b^{48, 10}_0 ∧ -p_480) -> ( b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ b^{48, 11}_0) c in CNF: c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ p_480 ∨ b^{48, 11}_2 c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ p_480 ∨ -b^{48, 11}_1 c b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ p_480 ∨ b^{48, 11}_0 c in DIMACS: 16736 16737 16738 480 16739 0 16736 16737 16738 480 -16740 0 16736 16737 16738 480 16741 0 c -1-1 --> -2 c ( b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ b^{48, 10}_0 ∧ -p_480) -> ( b^{48, 11}_2 ∧ b^{48, 11}_1 ∧ -b^{48, 11}_0) c in CNF: c -b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ p_480 ∨ b^{48, 11}_2 c -b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ p_480 ∨ b^{48, 11}_1 c -b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ p_480 ∨ -b^{48, 11}_0 c in DIMACS: -16736 16737 -16738 480 16739 0 -16736 16737 -16738 480 16740 0 -16736 16737 -16738 480 -16741 0 c -2-1 --> break c ( b^{48, 10}_2 ∧ b^{48, 10}_1 ∧ -b^{48, 10}_0 ∧ -p_480) -> break c in CNF: c -b^{48, 10}_2 ∨ -b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ p_480 ∨ break c in DIMACS: -16736 -16737 16738 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 10}_2 ∧ -b^{48, 10}_1 ∧ -b^{48, 10}_0 ∧ true) c in CNF: c -b^{48, 10}_2 ∨ b^{48, 10}_1 ∨ b^{48, 10}_0 ∨ false c in DIMACS: -16736 16737 16738 0 c 3 does not represent an automaton state. c -(-b^{48, 10}_2 ∧ b^{48, 10}_1 ∧ b^{48, 10}_0 ∧ true) c in CNF: c b^{48, 10}_2 ∨ -b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ false c in DIMACS: 16736 -16737 -16738 0 c -3 does not represent an automaton state. c -( b^{48, 10}_2 ∧ b^{48, 10}_1 ∧ b^{48, 10}_0 ∧ true) c in CNF: c -b^{48, 10}_2 ∨ -b^{48, 10}_1 ∨ -b^{48, 10}_0 ∨ false c in DIMACS: -16736 -16737 -16738 0 c i = 11 c -2+1 --> -1 c ( b^{48, 11}_2 ∧ b^{48, 11}_1 ∧ -b^{48, 11}_0 ∧ p_528) -> ( b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ b^{48, 12}_0) c in CNF: c -b^{48, 11}_2 ∨ -b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ -p_528 ∨ b^{48, 12}_2 c -b^{48, 11}_2 ∨ -b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ -p_528 ∨ -b^{48, 12}_1 c -b^{48, 11}_2 ∨ -b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ -p_528 ∨ b^{48, 12}_0 c in DIMACS: -16739 -16740 16741 -528 16742 0 -16739 -16740 16741 -528 -16743 0 -16739 -16740 16741 -528 16744 0 c -1+1 --> 0 c ( b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ b^{48, 11}_0 ∧ p_528) -> (-b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ -b^{48, 12}_0) c in CNF: c -b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ -p_528 ∨ -b^{48, 12}_2 c -b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ -p_528 ∨ -b^{48, 12}_1 c -b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ -p_528 ∨ -b^{48, 12}_0 c in DIMACS: -16739 16740 -16741 -528 -16742 0 -16739 16740 -16741 -528 -16743 0 -16739 16740 -16741 -528 -16744 0 c 0+1 --> 1 c (-b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ -b^{48, 11}_0 ∧ p_528) -> (-b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ b^{48, 12}_0) c in CNF: c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ -p_528 ∨ -b^{48, 12}_2 c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ -p_528 ∨ -b^{48, 12}_1 c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ -p_528 ∨ b^{48, 12}_0 c in DIMACS: 16739 16740 16741 -528 -16742 0 16739 16740 16741 -528 -16743 0 16739 16740 16741 -528 16744 0 c 1+1 --> 2 c (-b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ b^{48, 11}_0 ∧ p_528) -> (-b^{48, 12}_2 ∧ b^{48, 12}_1 ∧ -b^{48, 12}_0) c in CNF: c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ -p_528 ∨ -b^{48, 12}_2 c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ -p_528 ∨ b^{48, 12}_1 c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ -p_528 ∨ -b^{48, 12}_0 c in DIMACS: 16739 16740 -16741 -528 -16742 0 16739 16740 -16741 -528 16743 0 16739 16740 -16741 -528 -16744 0 c 2+1 --> break c (-b^{48, 11}_2 ∧ b^{48, 11}_1 ∧ -b^{48, 11}_0 ∧ p_528) -> break c in CNF: c b^{48, 11}_2 ∨ -b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ -p_528 ∨ break c in DIMACS: 16739 -16740 16741 -528 1162 0 c 2-1 --> 1 c (-b^{48, 11}_2 ∧ b^{48, 11}_1 ∧ -b^{48, 11}_0 ∧ -p_528) -> (-b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ b^{48, 12}_0) c in CNF: c b^{48, 11}_2 ∨ -b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ p_528 ∨ -b^{48, 12}_2 c b^{48, 11}_2 ∨ -b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ p_528 ∨ -b^{48, 12}_1 c b^{48, 11}_2 ∨ -b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ p_528 ∨ b^{48, 12}_0 c in DIMACS: 16739 -16740 16741 528 -16742 0 16739 -16740 16741 528 -16743 0 16739 -16740 16741 528 16744 0 c 1-1 --> 0 c (-b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ b^{48, 11}_0 ∧ -p_528) -> (-b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ -b^{48, 12}_0) c in CNF: c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ p_528 ∨ -b^{48, 12}_2 c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ p_528 ∨ -b^{48, 12}_1 c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ p_528 ∨ -b^{48, 12}_0 c in DIMACS: 16739 16740 -16741 528 -16742 0 16739 16740 -16741 528 -16743 0 16739 16740 -16741 528 -16744 0 c 0-1 --> -1 c (-b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ -b^{48, 11}_0 ∧ -p_528) -> ( b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ b^{48, 12}_0) c in CNF: c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ p_528 ∨ b^{48, 12}_2 c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ p_528 ∨ -b^{48, 12}_1 c b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ p_528 ∨ b^{48, 12}_0 c in DIMACS: 16739 16740 16741 528 16742 0 16739 16740 16741 528 -16743 0 16739 16740 16741 528 16744 0 c -1-1 --> -2 c ( b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ b^{48, 11}_0 ∧ -p_528) -> ( b^{48, 12}_2 ∧ b^{48, 12}_1 ∧ -b^{48, 12}_0) c in CNF: c -b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ p_528 ∨ b^{48, 12}_2 c -b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ p_528 ∨ b^{48, 12}_1 c -b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ p_528 ∨ -b^{48, 12}_0 c in DIMACS: -16739 16740 -16741 528 16742 0 -16739 16740 -16741 528 16743 0 -16739 16740 -16741 528 -16744 0 c -2-1 --> break c ( b^{48, 11}_2 ∧ b^{48, 11}_1 ∧ -b^{48, 11}_0 ∧ -p_528) -> break c in CNF: c -b^{48, 11}_2 ∨ -b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ p_528 ∨ break c in DIMACS: -16739 -16740 16741 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 11}_2 ∧ -b^{48, 11}_1 ∧ -b^{48, 11}_0 ∧ true) c in CNF: c -b^{48, 11}_2 ∨ b^{48, 11}_1 ∨ b^{48, 11}_0 ∨ false c in DIMACS: -16739 16740 16741 0 c 3 does not represent an automaton state. c -(-b^{48, 11}_2 ∧ b^{48, 11}_1 ∧ b^{48, 11}_0 ∧ true) c in CNF: c b^{48, 11}_2 ∨ -b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ false c in DIMACS: 16739 -16740 -16741 0 c -3 does not represent an automaton state. c -( b^{48, 11}_2 ∧ b^{48, 11}_1 ∧ b^{48, 11}_0 ∧ true) c in CNF: c -b^{48, 11}_2 ∨ -b^{48, 11}_1 ∨ -b^{48, 11}_0 ∨ false c in DIMACS: -16739 -16740 -16741 0 c i = 12 c -2+1 --> -1 c ( b^{48, 12}_2 ∧ b^{48, 12}_1 ∧ -b^{48, 12}_0 ∧ p_576) -> ( b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ b^{48, 13}_0) c in CNF: c -b^{48, 12}_2 ∨ -b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ -p_576 ∨ b^{48, 13}_2 c -b^{48, 12}_2 ∨ -b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ -p_576 ∨ -b^{48, 13}_1 c -b^{48, 12}_2 ∨ -b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ -p_576 ∨ b^{48, 13}_0 c in DIMACS: -16742 -16743 16744 -576 16745 0 -16742 -16743 16744 -576 -16746 0 -16742 -16743 16744 -576 16747 0 c -1+1 --> 0 c ( b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ b^{48, 12}_0 ∧ p_576) -> (-b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ -b^{48, 13}_0) c in CNF: c -b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ -p_576 ∨ -b^{48, 13}_2 c -b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ -p_576 ∨ -b^{48, 13}_1 c -b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ -p_576 ∨ -b^{48, 13}_0 c in DIMACS: -16742 16743 -16744 -576 -16745 0 -16742 16743 -16744 -576 -16746 0 -16742 16743 -16744 -576 -16747 0 c 0+1 --> 1 c (-b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ -b^{48, 12}_0 ∧ p_576) -> (-b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ b^{48, 13}_0) c in CNF: c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ -p_576 ∨ -b^{48, 13}_2 c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ -p_576 ∨ -b^{48, 13}_1 c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ -p_576 ∨ b^{48, 13}_0 c in DIMACS: 16742 16743 16744 -576 -16745 0 16742 16743 16744 -576 -16746 0 16742 16743 16744 -576 16747 0 c 1+1 --> 2 c (-b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ b^{48, 12}_0 ∧ p_576) -> (-b^{48, 13}_2 ∧ b^{48, 13}_1 ∧ -b^{48, 13}_0) c in CNF: c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ -p_576 ∨ -b^{48, 13}_2 c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ -p_576 ∨ b^{48, 13}_1 c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ -p_576 ∨ -b^{48, 13}_0 c in DIMACS: 16742 16743 -16744 -576 -16745 0 16742 16743 -16744 -576 16746 0 16742 16743 -16744 -576 -16747 0 c 2+1 --> break c (-b^{48, 12}_2 ∧ b^{48, 12}_1 ∧ -b^{48, 12}_0 ∧ p_576) -> break c in CNF: c b^{48, 12}_2 ∨ -b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ -p_576 ∨ break c in DIMACS: 16742 -16743 16744 -576 1162 0 c 2-1 --> 1 c (-b^{48, 12}_2 ∧ b^{48, 12}_1 ∧ -b^{48, 12}_0 ∧ -p_576) -> (-b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ b^{48, 13}_0) c in CNF: c b^{48, 12}_2 ∨ -b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ p_576 ∨ -b^{48, 13}_2 c b^{48, 12}_2 ∨ -b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ p_576 ∨ -b^{48, 13}_1 c b^{48, 12}_2 ∨ -b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ p_576 ∨ b^{48, 13}_0 c in DIMACS: 16742 -16743 16744 576 -16745 0 16742 -16743 16744 576 -16746 0 16742 -16743 16744 576 16747 0 c 1-1 --> 0 c (-b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ b^{48, 12}_0 ∧ -p_576) -> (-b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ -b^{48, 13}_0) c in CNF: c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ p_576 ∨ -b^{48, 13}_2 c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ p_576 ∨ -b^{48, 13}_1 c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ p_576 ∨ -b^{48, 13}_0 c in DIMACS: 16742 16743 -16744 576 -16745 0 16742 16743 -16744 576 -16746 0 16742 16743 -16744 576 -16747 0 c 0-1 --> -1 c (-b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ -b^{48, 12}_0 ∧ -p_576) -> ( b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ b^{48, 13}_0) c in CNF: c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ p_576 ∨ b^{48, 13}_2 c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ p_576 ∨ -b^{48, 13}_1 c b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ p_576 ∨ b^{48, 13}_0 c in DIMACS: 16742 16743 16744 576 16745 0 16742 16743 16744 576 -16746 0 16742 16743 16744 576 16747 0 c -1-1 --> -2 c ( b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ b^{48, 12}_0 ∧ -p_576) -> ( b^{48, 13}_2 ∧ b^{48, 13}_1 ∧ -b^{48, 13}_0) c in CNF: c -b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ p_576 ∨ b^{48, 13}_2 c -b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ p_576 ∨ b^{48, 13}_1 c -b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ p_576 ∨ -b^{48, 13}_0 c in DIMACS: -16742 16743 -16744 576 16745 0 -16742 16743 -16744 576 16746 0 -16742 16743 -16744 576 -16747 0 c -2-1 --> break c ( b^{48, 12}_2 ∧ b^{48, 12}_1 ∧ -b^{48, 12}_0 ∧ -p_576) -> break c in CNF: c -b^{48, 12}_2 ∨ -b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ p_576 ∨ break c in DIMACS: -16742 -16743 16744 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 12}_2 ∧ -b^{48, 12}_1 ∧ -b^{48, 12}_0 ∧ true) c in CNF: c -b^{48, 12}_2 ∨ b^{48, 12}_1 ∨ b^{48, 12}_0 ∨ false c in DIMACS: -16742 16743 16744 0 c 3 does not represent an automaton state. c -(-b^{48, 12}_2 ∧ b^{48, 12}_1 ∧ b^{48, 12}_0 ∧ true) c in CNF: c b^{48, 12}_2 ∨ -b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ false c in DIMACS: 16742 -16743 -16744 0 c -3 does not represent an automaton state. c -( b^{48, 12}_2 ∧ b^{48, 12}_1 ∧ b^{48, 12}_0 ∧ true) c in CNF: c -b^{48, 12}_2 ∨ -b^{48, 12}_1 ∨ -b^{48, 12}_0 ∨ false c in DIMACS: -16742 -16743 -16744 0 c i = 13 c -2+1 --> -1 c ( b^{48, 13}_2 ∧ b^{48, 13}_1 ∧ -b^{48, 13}_0 ∧ p_624) -> ( b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ b^{48, 14}_0) c in CNF: c -b^{48, 13}_2 ∨ -b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ -p_624 ∨ b^{48, 14}_2 c -b^{48, 13}_2 ∨ -b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ -p_624 ∨ -b^{48, 14}_1 c -b^{48, 13}_2 ∨ -b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ -p_624 ∨ b^{48, 14}_0 c in DIMACS: -16745 -16746 16747 -624 16748 0 -16745 -16746 16747 -624 -16749 0 -16745 -16746 16747 -624 16750 0 c -1+1 --> 0 c ( b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ b^{48, 13}_0 ∧ p_624) -> (-b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ -b^{48, 14}_0) c in CNF: c -b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ -p_624 ∨ -b^{48, 14}_2 c -b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ -p_624 ∨ -b^{48, 14}_1 c -b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ -p_624 ∨ -b^{48, 14}_0 c in DIMACS: -16745 16746 -16747 -624 -16748 0 -16745 16746 -16747 -624 -16749 0 -16745 16746 -16747 -624 -16750 0 c 0+1 --> 1 c (-b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ -b^{48, 13}_0 ∧ p_624) -> (-b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ b^{48, 14}_0) c in CNF: c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ -p_624 ∨ -b^{48, 14}_2 c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ -p_624 ∨ -b^{48, 14}_1 c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ -p_624 ∨ b^{48, 14}_0 c in DIMACS: 16745 16746 16747 -624 -16748 0 16745 16746 16747 -624 -16749 0 16745 16746 16747 -624 16750 0 c 1+1 --> 2 c (-b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ b^{48, 13}_0 ∧ p_624) -> (-b^{48, 14}_2 ∧ b^{48, 14}_1 ∧ -b^{48, 14}_0) c in CNF: c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ -p_624 ∨ -b^{48, 14}_2 c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ -p_624 ∨ b^{48, 14}_1 c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ -p_624 ∨ -b^{48, 14}_0 c in DIMACS: 16745 16746 -16747 -624 -16748 0 16745 16746 -16747 -624 16749 0 16745 16746 -16747 -624 -16750 0 c 2+1 --> break c (-b^{48, 13}_2 ∧ b^{48, 13}_1 ∧ -b^{48, 13}_0 ∧ p_624) -> break c in CNF: c b^{48, 13}_2 ∨ -b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ -p_624 ∨ break c in DIMACS: 16745 -16746 16747 -624 1162 0 c 2-1 --> 1 c (-b^{48, 13}_2 ∧ b^{48, 13}_1 ∧ -b^{48, 13}_0 ∧ -p_624) -> (-b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ b^{48, 14}_0) c in CNF: c b^{48, 13}_2 ∨ -b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ p_624 ∨ -b^{48, 14}_2 c b^{48, 13}_2 ∨ -b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ p_624 ∨ -b^{48, 14}_1 c b^{48, 13}_2 ∨ -b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ p_624 ∨ b^{48, 14}_0 c in DIMACS: 16745 -16746 16747 624 -16748 0 16745 -16746 16747 624 -16749 0 16745 -16746 16747 624 16750 0 c 1-1 --> 0 c (-b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ b^{48, 13}_0 ∧ -p_624) -> (-b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ -b^{48, 14}_0) c in CNF: c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ p_624 ∨ -b^{48, 14}_2 c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ p_624 ∨ -b^{48, 14}_1 c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ p_624 ∨ -b^{48, 14}_0 c in DIMACS: 16745 16746 -16747 624 -16748 0 16745 16746 -16747 624 -16749 0 16745 16746 -16747 624 -16750 0 c 0-1 --> -1 c (-b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ -b^{48, 13}_0 ∧ -p_624) -> ( b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ b^{48, 14}_0) c in CNF: c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ p_624 ∨ b^{48, 14}_2 c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ p_624 ∨ -b^{48, 14}_1 c b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ p_624 ∨ b^{48, 14}_0 c in DIMACS: 16745 16746 16747 624 16748 0 16745 16746 16747 624 -16749 0 16745 16746 16747 624 16750 0 c -1-1 --> -2 c ( b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ b^{48, 13}_0 ∧ -p_624) -> ( b^{48, 14}_2 ∧ b^{48, 14}_1 ∧ -b^{48, 14}_0) c in CNF: c -b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ p_624 ∨ b^{48, 14}_2 c -b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ p_624 ∨ b^{48, 14}_1 c -b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ p_624 ∨ -b^{48, 14}_0 c in DIMACS: -16745 16746 -16747 624 16748 0 -16745 16746 -16747 624 16749 0 -16745 16746 -16747 624 -16750 0 c -2-1 --> break c ( b^{48, 13}_2 ∧ b^{48, 13}_1 ∧ -b^{48, 13}_0 ∧ -p_624) -> break c in CNF: c -b^{48, 13}_2 ∨ -b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ p_624 ∨ break c in DIMACS: -16745 -16746 16747 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 13}_2 ∧ -b^{48, 13}_1 ∧ -b^{48, 13}_0 ∧ true) c in CNF: c -b^{48, 13}_2 ∨ b^{48, 13}_1 ∨ b^{48, 13}_0 ∨ false c in DIMACS: -16745 16746 16747 0 c 3 does not represent an automaton state. c -(-b^{48, 13}_2 ∧ b^{48, 13}_1 ∧ b^{48, 13}_0 ∧ true) c in CNF: c b^{48, 13}_2 ∨ -b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ false c in DIMACS: 16745 -16746 -16747 0 c -3 does not represent an automaton state. c -( b^{48, 13}_2 ∧ b^{48, 13}_1 ∧ b^{48, 13}_0 ∧ true) c in CNF: c -b^{48, 13}_2 ∨ -b^{48, 13}_1 ∨ -b^{48, 13}_0 ∨ false c in DIMACS: -16745 -16746 -16747 0 c i = 14 c -2+1 --> -1 c ( b^{48, 14}_2 ∧ b^{48, 14}_1 ∧ -b^{48, 14}_0 ∧ p_672) -> ( b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ b^{48, 15}_0) c in CNF: c -b^{48, 14}_2 ∨ -b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ -p_672 ∨ b^{48, 15}_2 c -b^{48, 14}_2 ∨ -b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ -p_672 ∨ -b^{48, 15}_1 c -b^{48, 14}_2 ∨ -b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ -p_672 ∨ b^{48, 15}_0 c in DIMACS: -16748 -16749 16750 -672 16751 0 -16748 -16749 16750 -672 -16752 0 -16748 -16749 16750 -672 16753 0 c -1+1 --> 0 c ( b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ b^{48, 14}_0 ∧ p_672) -> (-b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ -b^{48, 15}_0) c in CNF: c -b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ -p_672 ∨ -b^{48, 15}_2 c -b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ -p_672 ∨ -b^{48, 15}_1 c -b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ -p_672 ∨ -b^{48, 15}_0 c in DIMACS: -16748 16749 -16750 -672 -16751 0 -16748 16749 -16750 -672 -16752 0 -16748 16749 -16750 -672 -16753 0 c 0+1 --> 1 c (-b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ -b^{48, 14}_0 ∧ p_672) -> (-b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ b^{48, 15}_0) c in CNF: c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ -p_672 ∨ -b^{48, 15}_2 c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ -p_672 ∨ -b^{48, 15}_1 c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ -p_672 ∨ b^{48, 15}_0 c in DIMACS: 16748 16749 16750 -672 -16751 0 16748 16749 16750 -672 -16752 0 16748 16749 16750 -672 16753 0 c 1+1 --> 2 c (-b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ b^{48, 14}_0 ∧ p_672) -> (-b^{48, 15}_2 ∧ b^{48, 15}_1 ∧ -b^{48, 15}_0) c in CNF: c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ -p_672 ∨ -b^{48, 15}_2 c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ -p_672 ∨ b^{48, 15}_1 c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ -p_672 ∨ -b^{48, 15}_0 c in DIMACS: 16748 16749 -16750 -672 -16751 0 16748 16749 -16750 -672 16752 0 16748 16749 -16750 -672 -16753 0 c 2+1 --> break c (-b^{48, 14}_2 ∧ b^{48, 14}_1 ∧ -b^{48, 14}_0 ∧ p_672) -> break c in CNF: c b^{48, 14}_2 ∨ -b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ -p_672 ∨ break c in DIMACS: 16748 -16749 16750 -672 1162 0 c 2-1 --> 1 c (-b^{48, 14}_2 ∧ b^{48, 14}_1 ∧ -b^{48, 14}_0 ∧ -p_672) -> (-b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ b^{48, 15}_0) c in CNF: c b^{48, 14}_2 ∨ -b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ p_672 ∨ -b^{48, 15}_2 c b^{48, 14}_2 ∨ -b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ p_672 ∨ -b^{48, 15}_1 c b^{48, 14}_2 ∨ -b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ p_672 ∨ b^{48, 15}_0 c in DIMACS: 16748 -16749 16750 672 -16751 0 16748 -16749 16750 672 -16752 0 16748 -16749 16750 672 16753 0 c 1-1 --> 0 c (-b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ b^{48, 14}_0 ∧ -p_672) -> (-b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ -b^{48, 15}_0) c in CNF: c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ p_672 ∨ -b^{48, 15}_2 c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ p_672 ∨ -b^{48, 15}_1 c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ p_672 ∨ -b^{48, 15}_0 c in DIMACS: 16748 16749 -16750 672 -16751 0 16748 16749 -16750 672 -16752 0 16748 16749 -16750 672 -16753 0 c 0-1 --> -1 c (-b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ -b^{48, 14}_0 ∧ -p_672) -> ( b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ b^{48, 15}_0) c in CNF: c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ p_672 ∨ b^{48, 15}_2 c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ p_672 ∨ -b^{48, 15}_1 c b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ p_672 ∨ b^{48, 15}_0 c in DIMACS: 16748 16749 16750 672 16751 0 16748 16749 16750 672 -16752 0 16748 16749 16750 672 16753 0 c -1-1 --> -2 c ( b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ b^{48, 14}_0 ∧ -p_672) -> ( b^{48, 15}_2 ∧ b^{48, 15}_1 ∧ -b^{48, 15}_0) c in CNF: c -b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ p_672 ∨ b^{48, 15}_2 c -b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ p_672 ∨ b^{48, 15}_1 c -b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ p_672 ∨ -b^{48, 15}_0 c in DIMACS: -16748 16749 -16750 672 16751 0 -16748 16749 -16750 672 16752 0 -16748 16749 -16750 672 -16753 0 c -2-1 --> break c ( b^{48, 14}_2 ∧ b^{48, 14}_1 ∧ -b^{48, 14}_0 ∧ -p_672) -> break c in CNF: c -b^{48, 14}_2 ∨ -b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ p_672 ∨ break c in DIMACS: -16748 -16749 16750 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 14}_2 ∧ -b^{48, 14}_1 ∧ -b^{48, 14}_0 ∧ true) c in CNF: c -b^{48, 14}_2 ∨ b^{48, 14}_1 ∨ b^{48, 14}_0 ∨ false c in DIMACS: -16748 16749 16750 0 c 3 does not represent an automaton state. c -(-b^{48, 14}_2 ∧ b^{48, 14}_1 ∧ b^{48, 14}_0 ∧ true) c in CNF: c b^{48, 14}_2 ∨ -b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ false c in DIMACS: 16748 -16749 -16750 0 c -3 does not represent an automaton state. c -( b^{48, 14}_2 ∧ b^{48, 14}_1 ∧ b^{48, 14}_0 ∧ true) c in CNF: c -b^{48, 14}_2 ∨ -b^{48, 14}_1 ∨ -b^{48, 14}_0 ∨ false c in DIMACS: -16748 -16749 -16750 0 c i = 15 c -2+1 --> -1 c ( b^{48, 15}_2 ∧ b^{48, 15}_1 ∧ -b^{48, 15}_0 ∧ p_720) -> ( b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ b^{48, 16}_0) c in CNF: c -b^{48, 15}_2 ∨ -b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ -p_720 ∨ b^{48, 16}_2 c -b^{48, 15}_2 ∨ -b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ -p_720 ∨ -b^{48, 16}_1 c -b^{48, 15}_2 ∨ -b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ -p_720 ∨ b^{48, 16}_0 c in DIMACS: -16751 -16752 16753 -720 16754 0 -16751 -16752 16753 -720 -16755 0 -16751 -16752 16753 -720 16756 0 c -1+1 --> 0 c ( b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ b^{48, 15}_0 ∧ p_720) -> (-b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ -b^{48, 16}_0) c in CNF: c -b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ -p_720 ∨ -b^{48, 16}_2 c -b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ -p_720 ∨ -b^{48, 16}_1 c -b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ -p_720 ∨ -b^{48, 16}_0 c in DIMACS: -16751 16752 -16753 -720 -16754 0 -16751 16752 -16753 -720 -16755 0 -16751 16752 -16753 -720 -16756 0 c 0+1 --> 1 c (-b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ -b^{48, 15}_0 ∧ p_720) -> (-b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ b^{48, 16}_0) c in CNF: c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ -p_720 ∨ -b^{48, 16}_2 c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ -p_720 ∨ -b^{48, 16}_1 c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ -p_720 ∨ b^{48, 16}_0 c in DIMACS: 16751 16752 16753 -720 -16754 0 16751 16752 16753 -720 -16755 0 16751 16752 16753 -720 16756 0 c 1+1 --> 2 c (-b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ b^{48, 15}_0 ∧ p_720) -> (-b^{48, 16}_2 ∧ b^{48, 16}_1 ∧ -b^{48, 16}_0) c in CNF: c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ -p_720 ∨ -b^{48, 16}_2 c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ -p_720 ∨ b^{48, 16}_1 c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ -p_720 ∨ -b^{48, 16}_0 c in DIMACS: 16751 16752 -16753 -720 -16754 0 16751 16752 -16753 -720 16755 0 16751 16752 -16753 -720 -16756 0 c 2+1 --> break c (-b^{48, 15}_2 ∧ b^{48, 15}_1 ∧ -b^{48, 15}_0 ∧ p_720) -> break c in CNF: c b^{48, 15}_2 ∨ -b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ -p_720 ∨ break c in DIMACS: 16751 -16752 16753 -720 1162 0 c 2-1 --> 1 c (-b^{48, 15}_2 ∧ b^{48, 15}_1 ∧ -b^{48, 15}_0 ∧ -p_720) -> (-b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ b^{48, 16}_0) c in CNF: c b^{48, 15}_2 ∨ -b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ p_720 ∨ -b^{48, 16}_2 c b^{48, 15}_2 ∨ -b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ p_720 ∨ -b^{48, 16}_1 c b^{48, 15}_2 ∨ -b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ p_720 ∨ b^{48, 16}_0 c in DIMACS: 16751 -16752 16753 720 -16754 0 16751 -16752 16753 720 -16755 0 16751 -16752 16753 720 16756 0 c 1-1 --> 0 c (-b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ b^{48, 15}_0 ∧ -p_720) -> (-b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ -b^{48, 16}_0) c in CNF: c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ p_720 ∨ -b^{48, 16}_2 c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ p_720 ∨ -b^{48, 16}_1 c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ p_720 ∨ -b^{48, 16}_0 c in DIMACS: 16751 16752 -16753 720 -16754 0 16751 16752 -16753 720 -16755 0 16751 16752 -16753 720 -16756 0 c 0-1 --> -1 c (-b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ -b^{48, 15}_0 ∧ -p_720) -> ( b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ b^{48, 16}_0) c in CNF: c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ p_720 ∨ b^{48, 16}_2 c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ p_720 ∨ -b^{48, 16}_1 c b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ p_720 ∨ b^{48, 16}_0 c in DIMACS: 16751 16752 16753 720 16754 0 16751 16752 16753 720 -16755 0 16751 16752 16753 720 16756 0 c -1-1 --> -2 c ( b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ b^{48, 15}_0 ∧ -p_720) -> ( b^{48, 16}_2 ∧ b^{48, 16}_1 ∧ -b^{48, 16}_0) c in CNF: c -b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ p_720 ∨ b^{48, 16}_2 c -b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ p_720 ∨ b^{48, 16}_1 c -b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ p_720 ∨ -b^{48, 16}_0 c in DIMACS: -16751 16752 -16753 720 16754 0 -16751 16752 -16753 720 16755 0 -16751 16752 -16753 720 -16756 0 c -2-1 --> break c ( b^{48, 15}_2 ∧ b^{48, 15}_1 ∧ -b^{48, 15}_0 ∧ -p_720) -> break c in CNF: c -b^{48, 15}_2 ∨ -b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ p_720 ∨ break c in DIMACS: -16751 -16752 16753 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 15}_2 ∧ -b^{48, 15}_1 ∧ -b^{48, 15}_0 ∧ true) c in CNF: c -b^{48, 15}_2 ∨ b^{48, 15}_1 ∨ b^{48, 15}_0 ∨ false c in DIMACS: -16751 16752 16753 0 c 3 does not represent an automaton state. c -(-b^{48, 15}_2 ∧ b^{48, 15}_1 ∧ b^{48, 15}_0 ∧ true) c in CNF: c b^{48, 15}_2 ∨ -b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ false c in DIMACS: 16751 -16752 -16753 0 c -3 does not represent an automaton state. c -( b^{48, 15}_2 ∧ b^{48, 15}_1 ∧ b^{48, 15}_0 ∧ true) c in CNF: c -b^{48, 15}_2 ∨ -b^{48, 15}_1 ∨ -b^{48, 15}_0 ∨ false c in DIMACS: -16751 -16752 -16753 0 c i = 16 c -2+1 --> -1 c ( b^{48, 16}_2 ∧ b^{48, 16}_1 ∧ -b^{48, 16}_0 ∧ p_768) -> ( b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ b^{48, 17}_0) c in CNF: c -b^{48, 16}_2 ∨ -b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ -p_768 ∨ b^{48, 17}_2 c -b^{48, 16}_2 ∨ -b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ -p_768 ∨ -b^{48, 17}_1 c -b^{48, 16}_2 ∨ -b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ -p_768 ∨ b^{48, 17}_0 c in DIMACS: -16754 -16755 16756 -768 16757 0 -16754 -16755 16756 -768 -16758 0 -16754 -16755 16756 -768 16759 0 c -1+1 --> 0 c ( b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ b^{48, 16}_0 ∧ p_768) -> (-b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ -b^{48, 17}_0) c in CNF: c -b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ -p_768 ∨ -b^{48, 17}_2 c -b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ -p_768 ∨ -b^{48, 17}_1 c -b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ -p_768 ∨ -b^{48, 17}_0 c in DIMACS: -16754 16755 -16756 -768 -16757 0 -16754 16755 -16756 -768 -16758 0 -16754 16755 -16756 -768 -16759 0 c 0+1 --> 1 c (-b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ -b^{48, 16}_0 ∧ p_768) -> (-b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ b^{48, 17}_0) c in CNF: c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ -p_768 ∨ -b^{48, 17}_2 c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ -p_768 ∨ -b^{48, 17}_1 c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ -p_768 ∨ b^{48, 17}_0 c in DIMACS: 16754 16755 16756 -768 -16757 0 16754 16755 16756 -768 -16758 0 16754 16755 16756 -768 16759 0 c 1+1 --> 2 c (-b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ b^{48, 16}_0 ∧ p_768) -> (-b^{48, 17}_2 ∧ b^{48, 17}_1 ∧ -b^{48, 17}_0) c in CNF: c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ -p_768 ∨ -b^{48, 17}_2 c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ -p_768 ∨ b^{48, 17}_1 c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ -p_768 ∨ -b^{48, 17}_0 c in DIMACS: 16754 16755 -16756 -768 -16757 0 16754 16755 -16756 -768 16758 0 16754 16755 -16756 -768 -16759 0 c 2+1 --> break c (-b^{48, 16}_2 ∧ b^{48, 16}_1 ∧ -b^{48, 16}_0 ∧ p_768) -> break c in CNF: c b^{48, 16}_2 ∨ -b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ -p_768 ∨ break c in DIMACS: 16754 -16755 16756 -768 1162 0 c 2-1 --> 1 c (-b^{48, 16}_2 ∧ b^{48, 16}_1 ∧ -b^{48, 16}_0 ∧ -p_768) -> (-b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ b^{48, 17}_0) c in CNF: c b^{48, 16}_2 ∨ -b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ p_768 ∨ -b^{48, 17}_2 c b^{48, 16}_2 ∨ -b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ p_768 ∨ -b^{48, 17}_1 c b^{48, 16}_2 ∨ -b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ p_768 ∨ b^{48, 17}_0 c in DIMACS: 16754 -16755 16756 768 -16757 0 16754 -16755 16756 768 -16758 0 16754 -16755 16756 768 16759 0 c 1-1 --> 0 c (-b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ b^{48, 16}_0 ∧ -p_768) -> (-b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ -b^{48, 17}_0) c in CNF: c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ p_768 ∨ -b^{48, 17}_2 c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ p_768 ∨ -b^{48, 17}_1 c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ p_768 ∨ -b^{48, 17}_0 c in DIMACS: 16754 16755 -16756 768 -16757 0 16754 16755 -16756 768 -16758 0 16754 16755 -16756 768 -16759 0 c 0-1 --> -1 c (-b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ -b^{48, 16}_0 ∧ -p_768) -> ( b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ b^{48, 17}_0) c in CNF: c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ p_768 ∨ b^{48, 17}_2 c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ p_768 ∨ -b^{48, 17}_1 c b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ p_768 ∨ b^{48, 17}_0 c in DIMACS: 16754 16755 16756 768 16757 0 16754 16755 16756 768 -16758 0 16754 16755 16756 768 16759 0 c -1-1 --> -2 c ( b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ b^{48, 16}_0 ∧ -p_768) -> ( b^{48, 17}_2 ∧ b^{48, 17}_1 ∧ -b^{48, 17}_0) c in CNF: c -b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ p_768 ∨ b^{48, 17}_2 c -b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ p_768 ∨ b^{48, 17}_1 c -b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ p_768 ∨ -b^{48, 17}_0 c in DIMACS: -16754 16755 -16756 768 16757 0 -16754 16755 -16756 768 16758 0 -16754 16755 -16756 768 -16759 0 c -2-1 --> break c ( b^{48, 16}_2 ∧ b^{48, 16}_1 ∧ -b^{48, 16}_0 ∧ -p_768) -> break c in CNF: c -b^{48, 16}_2 ∨ -b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ p_768 ∨ break c in DIMACS: -16754 -16755 16756 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 16}_2 ∧ -b^{48, 16}_1 ∧ -b^{48, 16}_0 ∧ true) c in CNF: c -b^{48, 16}_2 ∨ b^{48, 16}_1 ∨ b^{48, 16}_0 ∨ false c in DIMACS: -16754 16755 16756 0 c 3 does not represent an automaton state. c -(-b^{48, 16}_2 ∧ b^{48, 16}_1 ∧ b^{48, 16}_0 ∧ true) c in CNF: c b^{48, 16}_2 ∨ -b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ false c in DIMACS: 16754 -16755 -16756 0 c -3 does not represent an automaton state. c -( b^{48, 16}_2 ∧ b^{48, 16}_1 ∧ b^{48, 16}_0 ∧ true) c in CNF: c -b^{48, 16}_2 ∨ -b^{48, 16}_1 ∨ -b^{48, 16}_0 ∨ false c in DIMACS: -16754 -16755 -16756 0 c i = 17 c -2+1 --> -1 c ( b^{48, 17}_2 ∧ b^{48, 17}_1 ∧ -b^{48, 17}_0 ∧ p_816) -> ( b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ b^{48, 18}_0) c in CNF: c -b^{48, 17}_2 ∨ -b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ -p_816 ∨ b^{48, 18}_2 c -b^{48, 17}_2 ∨ -b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ -p_816 ∨ -b^{48, 18}_1 c -b^{48, 17}_2 ∨ -b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ -p_816 ∨ b^{48, 18}_0 c in DIMACS: -16757 -16758 16759 -816 16760 0 -16757 -16758 16759 -816 -16761 0 -16757 -16758 16759 -816 16762 0 c -1+1 --> 0 c ( b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ b^{48, 17}_0 ∧ p_816) -> (-b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ -b^{48, 18}_0) c in CNF: c -b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ -p_816 ∨ -b^{48, 18}_2 c -b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ -p_816 ∨ -b^{48, 18}_1 c -b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ -p_816 ∨ -b^{48, 18}_0 c in DIMACS: -16757 16758 -16759 -816 -16760 0 -16757 16758 -16759 -816 -16761 0 -16757 16758 -16759 -816 -16762 0 c 0+1 --> 1 c (-b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ -b^{48, 17}_0 ∧ p_816) -> (-b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ b^{48, 18}_0) c in CNF: c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ -p_816 ∨ -b^{48, 18}_2 c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ -p_816 ∨ -b^{48, 18}_1 c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ -p_816 ∨ b^{48, 18}_0 c in DIMACS: 16757 16758 16759 -816 -16760 0 16757 16758 16759 -816 -16761 0 16757 16758 16759 -816 16762 0 c 1+1 --> 2 c (-b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ b^{48, 17}_0 ∧ p_816) -> (-b^{48, 18}_2 ∧ b^{48, 18}_1 ∧ -b^{48, 18}_0) c in CNF: c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ -p_816 ∨ -b^{48, 18}_2 c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ -p_816 ∨ b^{48, 18}_1 c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ -p_816 ∨ -b^{48, 18}_0 c in DIMACS: 16757 16758 -16759 -816 -16760 0 16757 16758 -16759 -816 16761 0 16757 16758 -16759 -816 -16762 0 c 2+1 --> break c (-b^{48, 17}_2 ∧ b^{48, 17}_1 ∧ -b^{48, 17}_0 ∧ p_816) -> break c in CNF: c b^{48, 17}_2 ∨ -b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ -p_816 ∨ break c in DIMACS: 16757 -16758 16759 -816 1162 0 c 2-1 --> 1 c (-b^{48, 17}_2 ∧ b^{48, 17}_1 ∧ -b^{48, 17}_0 ∧ -p_816) -> (-b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ b^{48, 18}_0) c in CNF: c b^{48, 17}_2 ∨ -b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ p_816 ∨ -b^{48, 18}_2 c b^{48, 17}_2 ∨ -b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ p_816 ∨ -b^{48, 18}_1 c b^{48, 17}_2 ∨ -b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ p_816 ∨ b^{48, 18}_0 c in DIMACS: 16757 -16758 16759 816 -16760 0 16757 -16758 16759 816 -16761 0 16757 -16758 16759 816 16762 0 c 1-1 --> 0 c (-b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ b^{48, 17}_0 ∧ -p_816) -> (-b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ -b^{48, 18}_0) c in CNF: c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ p_816 ∨ -b^{48, 18}_2 c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ p_816 ∨ -b^{48, 18}_1 c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ p_816 ∨ -b^{48, 18}_0 c in DIMACS: 16757 16758 -16759 816 -16760 0 16757 16758 -16759 816 -16761 0 16757 16758 -16759 816 -16762 0 c 0-1 --> -1 c (-b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ -b^{48, 17}_0 ∧ -p_816) -> ( b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ b^{48, 18}_0) c in CNF: c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ p_816 ∨ b^{48, 18}_2 c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ p_816 ∨ -b^{48, 18}_1 c b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ p_816 ∨ b^{48, 18}_0 c in DIMACS: 16757 16758 16759 816 16760 0 16757 16758 16759 816 -16761 0 16757 16758 16759 816 16762 0 c -1-1 --> -2 c ( b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ b^{48, 17}_0 ∧ -p_816) -> ( b^{48, 18}_2 ∧ b^{48, 18}_1 ∧ -b^{48, 18}_0) c in CNF: c -b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ p_816 ∨ b^{48, 18}_2 c -b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ p_816 ∨ b^{48, 18}_1 c -b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ p_816 ∨ -b^{48, 18}_0 c in DIMACS: -16757 16758 -16759 816 16760 0 -16757 16758 -16759 816 16761 0 -16757 16758 -16759 816 -16762 0 c -2-1 --> break c ( b^{48, 17}_2 ∧ b^{48, 17}_1 ∧ -b^{48, 17}_0 ∧ -p_816) -> break c in CNF: c -b^{48, 17}_2 ∨ -b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ p_816 ∨ break c in DIMACS: -16757 -16758 16759 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 17}_2 ∧ -b^{48, 17}_1 ∧ -b^{48, 17}_0 ∧ true) c in CNF: c -b^{48, 17}_2 ∨ b^{48, 17}_1 ∨ b^{48, 17}_0 ∨ false c in DIMACS: -16757 16758 16759 0 c 3 does not represent an automaton state. c -(-b^{48, 17}_2 ∧ b^{48, 17}_1 ∧ b^{48, 17}_0 ∧ true) c in CNF: c b^{48, 17}_2 ∨ -b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ false c in DIMACS: 16757 -16758 -16759 0 c -3 does not represent an automaton state. c -( b^{48, 17}_2 ∧ b^{48, 17}_1 ∧ b^{48, 17}_0 ∧ true) c in CNF: c -b^{48, 17}_2 ∨ -b^{48, 17}_1 ∨ -b^{48, 17}_0 ∨ false c in DIMACS: -16757 -16758 -16759 0 c i = 18 c -2+1 --> -1 c ( b^{48, 18}_2 ∧ b^{48, 18}_1 ∧ -b^{48, 18}_0 ∧ p_864) -> ( b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ b^{48, 19}_0) c in CNF: c -b^{48, 18}_2 ∨ -b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ -p_864 ∨ b^{48, 19}_2 c -b^{48, 18}_2 ∨ -b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ -p_864 ∨ -b^{48, 19}_1 c -b^{48, 18}_2 ∨ -b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ -p_864 ∨ b^{48, 19}_0 c in DIMACS: -16760 -16761 16762 -864 16763 0 -16760 -16761 16762 -864 -16764 0 -16760 -16761 16762 -864 16765 0 c -1+1 --> 0 c ( b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ b^{48, 18}_0 ∧ p_864) -> (-b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ -b^{48, 19}_0) c in CNF: c -b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ -p_864 ∨ -b^{48, 19}_2 c -b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ -p_864 ∨ -b^{48, 19}_1 c -b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ -p_864 ∨ -b^{48, 19}_0 c in DIMACS: -16760 16761 -16762 -864 -16763 0 -16760 16761 -16762 -864 -16764 0 -16760 16761 -16762 -864 -16765 0 c 0+1 --> 1 c (-b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ -b^{48, 18}_0 ∧ p_864) -> (-b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ b^{48, 19}_0) c in CNF: c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ -p_864 ∨ -b^{48, 19}_2 c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ -p_864 ∨ -b^{48, 19}_1 c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ -p_864 ∨ b^{48, 19}_0 c in DIMACS: 16760 16761 16762 -864 -16763 0 16760 16761 16762 -864 -16764 0 16760 16761 16762 -864 16765 0 c 1+1 --> 2 c (-b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ b^{48, 18}_0 ∧ p_864) -> (-b^{48, 19}_2 ∧ b^{48, 19}_1 ∧ -b^{48, 19}_0) c in CNF: c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ -p_864 ∨ -b^{48, 19}_2 c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ -p_864 ∨ b^{48, 19}_1 c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ -p_864 ∨ -b^{48, 19}_0 c in DIMACS: 16760 16761 -16762 -864 -16763 0 16760 16761 -16762 -864 16764 0 16760 16761 -16762 -864 -16765 0 c 2+1 --> break c (-b^{48, 18}_2 ∧ b^{48, 18}_1 ∧ -b^{48, 18}_0 ∧ p_864) -> break c in CNF: c b^{48, 18}_2 ∨ -b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ -p_864 ∨ break c in DIMACS: 16760 -16761 16762 -864 1162 0 c 2-1 --> 1 c (-b^{48, 18}_2 ∧ b^{48, 18}_1 ∧ -b^{48, 18}_0 ∧ -p_864) -> (-b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ b^{48, 19}_0) c in CNF: c b^{48, 18}_2 ∨ -b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ p_864 ∨ -b^{48, 19}_2 c b^{48, 18}_2 ∨ -b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ p_864 ∨ -b^{48, 19}_1 c b^{48, 18}_2 ∨ -b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ p_864 ∨ b^{48, 19}_0 c in DIMACS: 16760 -16761 16762 864 -16763 0 16760 -16761 16762 864 -16764 0 16760 -16761 16762 864 16765 0 c 1-1 --> 0 c (-b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ b^{48, 18}_0 ∧ -p_864) -> (-b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ -b^{48, 19}_0) c in CNF: c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ p_864 ∨ -b^{48, 19}_2 c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ p_864 ∨ -b^{48, 19}_1 c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ p_864 ∨ -b^{48, 19}_0 c in DIMACS: 16760 16761 -16762 864 -16763 0 16760 16761 -16762 864 -16764 0 16760 16761 -16762 864 -16765 0 c 0-1 --> -1 c (-b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ -b^{48, 18}_0 ∧ -p_864) -> ( b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ b^{48, 19}_0) c in CNF: c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ p_864 ∨ b^{48, 19}_2 c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ p_864 ∨ -b^{48, 19}_1 c b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ p_864 ∨ b^{48, 19}_0 c in DIMACS: 16760 16761 16762 864 16763 0 16760 16761 16762 864 -16764 0 16760 16761 16762 864 16765 0 c -1-1 --> -2 c ( b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ b^{48, 18}_0 ∧ -p_864) -> ( b^{48, 19}_2 ∧ b^{48, 19}_1 ∧ -b^{48, 19}_0) c in CNF: c -b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ p_864 ∨ b^{48, 19}_2 c -b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ p_864 ∨ b^{48, 19}_1 c -b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ p_864 ∨ -b^{48, 19}_0 c in DIMACS: -16760 16761 -16762 864 16763 0 -16760 16761 -16762 864 16764 0 -16760 16761 -16762 864 -16765 0 c -2-1 --> break c ( b^{48, 18}_2 ∧ b^{48, 18}_1 ∧ -b^{48, 18}_0 ∧ -p_864) -> break c in CNF: c -b^{48, 18}_2 ∨ -b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ p_864 ∨ break c in DIMACS: -16760 -16761 16762 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 18}_2 ∧ -b^{48, 18}_1 ∧ -b^{48, 18}_0 ∧ true) c in CNF: c -b^{48, 18}_2 ∨ b^{48, 18}_1 ∨ b^{48, 18}_0 ∨ false c in DIMACS: -16760 16761 16762 0 c 3 does not represent an automaton state. c -(-b^{48, 18}_2 ∧ b^{48, 18}_1 ∧ b^{48, 18}_0 ∧ true) c in CNF: c b^{48, 18}_2 ∨ -b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ false c in DIMACS: 16760 -16761 -16762 0 c -3 does not represent an automaton state. c -( b^{48, 18}_2 ∧ b^{48, 18}_1 ∧ b^{48, 18}_0 ∧ true) c in CNF: c -b^{48, 18}_2 ∨ -b^{48, 18}_1 ∨ -b^{48, 18}_0 ∨ false c in DIMACS: -16760 -16761 -16762 0 c i = 19 c -2+1 --> -1 c ( b^{48, 19}_2 ∧ b^{48, 19}_1 ∧ -b^{48, 19}_0 ∧ p_912) -> ( b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ b^{48, 20}_0) c in CNF: c -b^{48, 19}_2 ∨ -b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ -p_912 ∨ b^{48, 20}_2 c -b^{48, 19}_2 ∨ -b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ -p_912 ∨ -b^{48, 20}_1 c -b^{48, 19}_2 ∨ -b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ -p_912 ∨ b^{48, 20}_0 c in DIMACS: -16763 -16764 16765 -912 16766 0 -16763 -16764 16765 -912 -16767 0 -16763 -16764 16765 -912 16768 0 c -1+1 --> 0 c ( b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ b^{48, 19}_0 ∧ p_912) -> (-b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ -b^{48, 20}_0) c in CNF: c -b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ -p_912 ∨ -b^{48, 20}_2 c -b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ -p_912 ∨ -b^{48, 20}_1 c -b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ -p_912 ∨ -b^{48, 20}_0 c in DIMACS: -16763 16764 -16765 -912 -16766 0 -16763 16764 -16765 -912 -16767 0 -16763 16764 -16765 -912 -16768 0 c 0+1 --> 1 c (-b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ -b^{48, 19}_0 ∧ p_912) -> (-b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ b^{48, 20}_0) c in CNF: c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ -p_912 ∨ -b^{48, 20}_2 c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ -p_912 ∨ -b^{48, 20}_1 c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ -p_912 ∨ b^{48, 20}_0 c in DIMACS: 16763 16764 16765 -912 -16766 0 16763 16764 16765 -912 -16767 0 16763 16764 16765 -912 16768 0 c 1+1 --> 2 c (-b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ b^{48, 19}_0 ∧ p_912) -> (-b^{48, 20}_2 ∧ b^{48, 20}_1 ∧ -b^{48, 20}_0) c in CNF: c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ -p_912 ∨ -b^{48, 20}_2 c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ -p_912 ∨ b^{48, 20}_1 c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ -p_912 ∨ -b^{48, 20}_0 c in DIMACS: 16763 16764 -16765 -912 -16766 0 16763 16764 -16765 -912 16767 0 16763 16764 -16765 -912 -16768 0 c 2+1 --> break c (-b^{48, 19}_2 ∧ b^{48, 19}_1 ∧ -b^{48, 19}_0 ∧ p_912) -> break c in CNF: c b^{48, 19}_2 ∨ -b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ -p_912 ∨ break c in DIMACS: 16763 -16764 16765 -912 1162 0 c 2-1 --> 1 c (-b^{48, 19}_2 ∧ b^{48, 19}_1 ∧ -b^{48, 19}_0 ∧ -p_912) -> (-b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ b^{48, 20}_0) c in CNF: c b^{48, 19}_2 ∨ -b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ p_912 ∨ -b^{48, 20}_2 c b^{48, 19}_2 ∨ -b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ p_912 ∨ -b^{48, 20}_1 c b^{48, 19}_2 ∨ -b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ p_912 ∨ b^{48, 20}_0 c in DIMACS: 16763 -16764 16765 912 -16766 0 16763 -16764 16765 912 -16767 0 16763 -16764 16765 912 16768 0 c 1-1 --> 0 c (-b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ b^{48, 19}_0 ∧ -p_912) -> (-b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ -b^{48, 20}_0) c in CNF: c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ p_912 ∨ -b^{48, 20}_2 c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ p_912 ∨ -b^{48, 20}_1 c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ p_912 ∨ -b^{48, 20}_0 c in DIMACS: 16763 16764 -16765 912 -16766 0 16763 16764 -16765 912 -16767 0 16763 16764 -16765 912 -16768 0 c 0-1 --> -1 c (-b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ -b^{48, 19}_0 ∧ -p_912) -> ( b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ b^{48, 20}_0) c in CNF: c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ p_912 ∨ b^{48, 20}_2 c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ p_912 ∨ -b^{48, 20}_1 c b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ p_912 ∨ b^{48, 20}_0 c in DIMACS: 16763 16764 16765 912 16766 0 16763 16764 16765 912 -16767 0 16763 16764 16765 912 16768 0 c -1-1 --> -2 c ( b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ b^{48, 19}_0 ∧ -p_912) -> ( b^{48, 20}_2 ∧ b^{48, 20}_1 ∧ -b^{48, 20}_0) c in CNF: c -b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ p_912 ∨ b^{48, 20}_2 c -b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ p_912 ∨ b^{48, 20}_1 c -b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ p_912 ∨ -b^{48, 20}_0 c in DIMACS: -16763 16764 -16765 912 16766 0 -16763 16764 -16765 912 16767 0 -16763 16764 -16765 912 -16768 0 c -2-1 --> break c ( b^{48, 19}_2 ∧ b^{48, 19}_1 ∧ -b^{48, 19}_0 ∧ -p_912) -> break c in CNF: c -b^{48, 19}_2 ∨ -b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ p_912 ∨ break c in DIMACS: -16763 -16764 16765 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 19}_2 ∧ -b^{48, 19}_1 ∧ -b^{48, 19}_0 ∧ true) c in CNF: c -b^{48, 19}_2 ∨ b^{48, 19}_1 ∨ b^{48, 19}_0 ∨ false c in DIMACS: -16763 16764 16765 0 c 3 does not represent an automaton state. c -(-b^{48, 19}_2 ∧ b^{48, 19}_1 ∧ b^{48, 19}_0 ∧ true) c in CNF: c b^{48, 19}_2 ∨ -b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ false c in DIMACS: 16763 -16764 -16765 0 c -3 does not represent an automaton state. c -( b^{48, 19}_2 ∧ b^{48, 19}_1 ∧ b^{48, 19}_0 ∧ true) c in CNF: c -b^{48, 19}_2 ∨ -b^{48, 19}_1 ∨ -b^{48, 19}_0 ∨ false c in DIMACS: -16763 -16764 -16765 0 c i = 20 c -2+1 --> -1 c ( b^{48, 20}_2 ∧ b^{48, 20}_1 ∧ -b^{48, 20}_0 ∧ p_960) -> ( b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ b^{48, 21}_0) c in CNF: c -b^{48, 20}_2 ∨ -b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ -p_960 ∨ b^{48, 21}_2 c -b^{48, 20}_2 ∨ -b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ -p_960 ∨ -b^{48, 21}_1 c -b^{48, 20}_2 ∨ -b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ -p_960 ∨ b^{48, 21}_0 c in DIMACS: -16766 -16767 16768 -960 16769 0 -16766 -16767 16768 -960 -16770 0 -16766 -16767 16768 -960 16771 0 c -1+1 --> 0 c ( b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ b^{48, 20}_0 ∧ p_960) -> (-b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ -b^{48, 21}_0) c in CNF: c -b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ -p_960 ∨ -b^{48, 21}_2 c -b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ -p_960 ∨ -b^{48, 21}_1 c -b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ -p_960 ∨ -b^{48, 21}_0 c in DIMACS: -16766 16767 -16768 -960 -16769 0 -16766 16767 -16768 -960 -16770 0 -16766 16767 -16768 -960 -16771 0 c 0+1 --> 1 c (-b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ -b^{48, 20}_0 ∧ p_960) -> (-b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ b^{48, 21}_0) c in CNF: c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ -p_960 ∨ -b^{48, 21}_2 c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ -p_960 ∨ -b^{48, 21}_1 c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ -p_960 ∨ b^{48, 21}_0 c in DIMACS: 16766 16767 16768 -960 -16769 0 16766 16767 16768 -960 -16770 0 16766 16767 16768 -960 16771 0 c 1+1 --> 2 c (-b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ b^{48, 20}_0 ∧ p_960) -> (-b^{48, 21}_2 ∧ b^{48, 21}_1 ∧ -b^{48, 21}_0) c in CNF: c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ -p_960 ∨ -b^{48, 21}_2 c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ -p_960 ∨ b^{48, 21}_1 c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ -p_960 ∨ -b^{48, 21}_0 c in DIMACS: 16766 16767 -16768 -960 -16769 0 16766 16767 -16768 -960 16770 0 16766 16767 -16768 -960 -16771 0 c 2+1 --> break c (-b^{48, 20}_2 ∧ b^{48, 20}_1 ∧ -b^{48, 20}_0 ∧ p_960) -> break c in CNF: c b^{48, 20}_2 ∨ -b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ -p_960 ∨ break c in DIMACS: 16766 -16767 16768 -960 1162 0 c 2-1 --> 1 c (-b^{48, 20}_2 ∧ b^{48, 20}_1 ∧ -b^{48, 20}_0 ∧ -p_960) -> (-b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ b^{48, 21}_0) c in CNF: c b^{48, 20}_2 ∨ -b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ p_960 ∨ -b^{48, 21}_2 c b^{48, 20}_2 ∨ -b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ p_960 ∨ -b^{48, 21}_1 c b^{48, 20}_2 ∨ -b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ p_960 ∨ b^{48, 21}_0 c in DIMACS: 16766 -16767 16768 960 -16769 0 16766 -16767 16768 960 -16770 0 16766 -16767 16768 960 16771 0 c 1-1 --> 0 c (-b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ b^{48, 20}_0 ∧ -p_960) -> (-b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ -b^{48, 21}_0) c in CNF: c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ p_960 ∨ -b^{48, 21}_2 c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ p_960 ∨ -b^{48, 21}_1 c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ p_960 ∨ -b^{48, 21}_0 c in DIMACS: 16766 16767 -16768 960 -16769 0 16766 16767 -16768 960 -16770 0 16766 16767 -16768 960 -16771 0 c 0-1 --> -1 c (-b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ -b^{48, 20}_0 ∧ -p_960) -> ( b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ b^{48, 21}_0) c in CNF: c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ p_960 ∨ b^{48, 21}_2 c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ p_960 ∨ -b^{48, 21}_1 c b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ p_960 ∨ b^{48, 21}_0 c in DIMACS: 16766 16767 16768 960 16769 0 16766 16767 16768 960 -16770 0 16766 16767 16768 960 16771 0 c -1-1 --> -2 c ( b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ b^{48, 20}_0 ∧ -p_960) -> ( b^{48, 21}_2 ∧ b^{48, 21}_1 ∧ -b^{48, 21}_0) c in CNF: c -b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ p_960 ∨ b^{48, 21}_2 c -b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ p_960 ∨ b^{48, 21}_1 c -b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ p_960 ∨ -b^{48, 21}_0 c in DIMACS: -16766 16767 -16768 960 16769 0 -16766 16767 -16768 960 16770 0 -16766 16767 -16768 960 -16771 0 c -2-1 --> break c ( b^{48, 20}_2 ∧ b^{48, 20}_1 ∧ -b^{48, 20}_0 ∧ -p_960) -> break c in CNF: c -b^{48, 20}_2 ∨ -b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ p_960 ∨ break c in DIMACS: -16766 -16767 16768 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 20}_2 ∧ -b^{48, 20}_1 ∧ -b^{48, 20}_0 ∧ true) c in CNF: c -b^{48, 20}_2 ∨ b^{48, 20}_1 ∨ b^{48, 20}_0 ∨ false c in DIMACS: -16766 16767 16768 0 c 3 does not represent an automaton state. c -(-b^{48, 20}_2 ∧ b^{48, 20}_1 ∧ b^{48, 20}_0 ∧ true) c in CNF: c b^{48, 20}_2 ∨ -b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ false c in DIMACS: 16766 -16767 -16768 0 c -3 does not represent an automaton state. c -( b^{48, 20}_2 ∧ b^{48, 20}_1 ∧ b^{48, 20}_0 ∧ true) c in CNF: c -b^{48, 20}_2 ∨ -b^{48, 20}_1 ∨ -b^{48, 20}_0 ∨ false c in DIMACS: -16766 -16767 -16768 0 c i = 21 c -2+1 --> -1 c ( b^{48, 21}_2 ∧ b^{48, 21}_1 ∧ -b^{48, 21}_0 ∧ p_1008) -> ( b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ b^{48, 22}_0) c in CNF: c -b^{48, 21}_2 ∨ -b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ -p_1008 ∨ b^{48, 22}_2 c -b^{48, 21}_2 ∨ -b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ -p_1008 ∨ -b^{48, 22}_1 c -b^{48, 21}_2 ∨ -b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ -p_1008 ∨ b^{48, 22}_0 c in DIMACS: -16769 -16770 16771 -1008 16772 0 -16769 -16770 16771 -1008 -16773 0 -16769 -16770 16771 -1008 16774 0 c -1+1 --> 0 c ( b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ b^{48, 21}_0 ∧ p_1008) -> (-b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ -b^{48, 22}_0) c in CNF: c -b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ -p_1008 ∨ -b^{48, 22}_2 c -b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ -p_1008 ∨ -b^{48, 22}_1 c -b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ -p_1008 ∨ -b^{48, 22}_0 c in DIMACS: -16769 16770 -16771 -1008 -16772 0 -16769 16770 -16771 -1008 -16773 0 -16769 16770 -16771 -1008 -16774 0 c 0+1 --> 1 c (-b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ -b^{48, 21}_0 ∧ p_1008) -> (-b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ b^{48, 22}_0) c in CNF: c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ -p_1008 ∨ -b^{48, 22}_2 c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ -p_1008 ∨ -b^{48, 22}_1 c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ -p_1008 ∨ b^{48, 22}_0 c in DIMACS: 16769 16770 16771 -1008 -16772 0 16769 16770 16771 -1008 -16773 0 16769 16770 16771 -1008 16774 0 c 1+1 --> 2 c (-b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ b^{48, 21}_0 ∧ p_1008) -> (-b^{48, 22}_2 ∧ b^{48, 22}_1 ∧ -b^{48, 22}_0) c in CNF: c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ -p_1008 ∨ -b^{48, 22}_2 c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ -p_1008 ∨ b^{48, 22}_1 c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ -p_1008 ∨ -b^{48, 22}_0 c in DIMACS: 16769 16770 -16771 -1008 -16772 0 16769 16770 -16771 -1008 16773 0 16769 16770 -16771 -1008 -16774 0 c 2+1 --> break c (-b^{48, 21}_2 ∧ b^{48, 21}_1 ∧ -b^{48, 21}_0 ∧ p_1008) -> break c in CNF: c b^{48, 21}_2 ∨ -b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ -p_1008 ∨ break c in DIMACS: 16769 -16770 16771 -1008 1162 0 c 2-1 --> 1 c (-b^{48, 21}_2 ∧ b^{48, 21}_1 ∧ -b^{48, 21}_0 ∧ -p_1008) -> (-b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ b^{48, 22}_0) c in CNF: c b^{48, 21}_2 ∨ -b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ p_1008 ∨ -b^{48, 22}_2 c b^{48, 21}_2 ∨ -b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ p_1008 ∨ -b^{48, 22}_1 c b^{48, 21}_2 ∨ -b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ p_1008 ∨ b^{48, 22}_0 c in DIMACS: 16769 -16770 16771 1008 -16772 0 16769 -16770 16771 1008 -16773 0 16769 -16770 16771 1008 16774 0 c 1-1 --> 0 c (-b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ b^{48, 21}_0 ∧ -p_1008) -> (-b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ -b^{48, 22}_0) c in CNF: c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ p_1008 ∨ -b^{48, 22}_2 c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ p_1008 ∨ -b^{48, 22}_1 c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ p_1008 ∨ -b^{48, 22}_0 c in DIMACS: 16769 16770 -16771 1008 -16772 0 16769 16770 -16771 1008 -16773 0 16769 16770 -16771 1008 -16774 0 c 0-1 --> -1 c (-b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ -b^{48, 21}_0 ∧ -p_1008) -> ( b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ b^{48, 22}_0) c in CNF: c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ p_1008 ∨ b^{48, 22}_2 c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ p_1008 ∨ -b^{48, 22}_1 c b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ p_1008 ∨ b^{48, 22}_0 c in DIMACS: 16769 16770 16771 1008 16772 0 16769 16770 16771 1008 -16773 0 16769 16770 16771 1008 16774 0 c -1-1 --> -2 c ( b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ b^{48, 21}_0 ∧ -p_1008) -> ( b^{48, 22}_2 ∧ b^{48, 22}_1 ∧ -b^{48, 22}_0) c in CNF: c -b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ p_1008 ∨ b^{48, 22}_2 c -b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ p_1008 ∨ b^{48, 22}_1 c -b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ p_1008 ∨ -b^{48, 22}_0 c in DIMACS: -16769 16770 -16771 1008 16772 0 -16769 16770 -16771 1008 16773 0 -16769 16770 -16771 1008 -16774 0 c -2-1 --> break c ( b^{48, 21}_2 ∧ b^{48, 21}_1 ∧ -b^{48, 21}_0 ∧ -p_1008) -> break c in CNF: c -b^{48, 21}_2 ∨ -b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ p_1008 ∨ break c in DIMACS: -16769 -16770 16771 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 21}_2 ∧ -b^{48, 21}_1 ∧ -b^{48, 21}_0 ∧ true) c in CNF: c -b^{48, 21}_2 ∨ b^{48, 21}_1 ∨ b^{48, 21}_0 ∨ false c in DIMACS: -16769 16770 16771 0 c 3 does not represent an automaton state. c -(-b^{48, 21}_2 ∧ b^{48, 21}_1 ∧ b^{48, 21}_0 ∧ true) c in CNF: c b^{48, 21}_2 ∨ -b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ false c in DIMACS: 16769 -16770 -16771 0 c -3 does not represent an automaton state. c -( b^{48, 21}_2 ∧ b^{48, 21}_1 ∧ b^{48, 21}_0 ∧ true) c in CNF: c -b^{48, 21}_2 ∨ -b^{48, 21}_1 ∨ -b^{48, 21}_0 ∨ false c in DIMACS: -16769 -16770 -16771 0 c i = 22 c -2+1 --> -1 c ( b^{48, 22}_2 ∧ b^{48, 22}_1 ∧ -b^{48, 22}_0 ∧ p_1056) -> ( b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ b^{48, 23}_0) c in CNF: c -b^{48, 22}_2 ∨ -b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ -p_1056 ∨ b^{48, 23}_2 c -b^{48, 22}_2 ∨ -b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ -p_1056 ∨ -b^{48, 23}_1 c -b^{48, 22}_2 ∨ -b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ -p_1056 ∨ b^{48, 23}_0 c in DIMACS: -16772 -16773 16774 -1056 16775 0 -16772 -16773 16774 -1056 -16776 0 -16772 -16773 16774 -1056 16777 0 c -1+1 --> 0 c ( b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ b^{48, 22}_0 ∧ p_1056) -> (-b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ -b^{48, 23}_0) c in CNF: c -b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ -p_1056 ∨ -b^{48, 23}_2 c -b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ -p_1056 ∨ -b^{48, 23}_1 c -b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ -p_1056 ∨ -b^{48, 23}_0 c in DIMACS: -16772 16773 -16774 -1056 -16775 0 -16772 16773 -16774 -1056 -16776 0 -16772 16773 -16774 -1056 -16777 0 c 0+1 --> 1 c (-b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ -b^{48, 22}_0 ∧ p_1056) -> (-b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ b^{48, 23}_0) c in CNF: c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ -p_1056 ∨ -b^{48, 23}_2 c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ -p_1056 ∨ -b^{48, 23}_1 c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ -p_1056 ∨ b^{48, 23}_0 c in DIMACS: 16772 16773 16774 -1056 -16775 0 16772 16773 16774 -1056 -16776 0 16772 16773 16774 -1056 16777 0 c 1+1 --> 2 c (-b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ b^{48, 22}_0 ∧ p_1056) -> (-b^{48, 23}_2 ∧ b^{48, 23}_1 ∧ -b^{48, 23}_0) c in CNF: c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ -p_1056 ∨ -b^{48, 23}_2 c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ -p_1056 ∨ b^{48, 23}_1 c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ -p_1056 ∨ -b^{48, 23}_0 c in DIMACS: 16772 16773 -16774 -1056 -16775 0 16772 16773 -16774 -1056 16776 0 16772 16773 -16774 -1056 -16777 0 c 2+1 --> break c (-b^{48, 22}_2 ∧ b^{48, 22}_1 ∧ -b^{48, 22}_0 ∧ p_1056) -> break c in CNF: c b^{48, 22}_2 ∨ -b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ -p_1056 ∨ break c in DIMACS: 16772 -16773 16774 -1056 1162 0 c 2-1 --> 1 c (-b^{48, 22}_2 ∧ b^{48, 22}_1 ∧ -b^{48, 22}_0 ∧ -p_1056) -> (-b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ b^{48, 23}_0) c in CNF: c b^{48, 22}_2 ∨ -b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ p_1056 ∨ -b^{48, 23}_2 c b^{48, 22}_2 ∨ -b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ p_1056 ∨ -b^{48, 23}_1 c b^{48, 22}_2 ∨ -b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ p_1056 ∨ b^{48, 23}_0 c in DIMACS: 16772 -16773 16774 1056 -16775 0 16772 -16773 16774 1056 -16776 0 16772 -16773 16774 1056 16777 0 c 1-1 --> 0 c (-b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ b^{48, 22}_0 ∧ -p_1056) -> (-b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ -b^{48, 23}_0) c in CNF: c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ p_1056 ∨ -b^{48, 23}_2 c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ p_1056 ∨ -b^{48, 23}_1 c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ p_1056 ∨ -b^{48, 23}_0 c in DIMACS: 16772 16773 -16774 1056 -16775 0 16772 16773 -16774 1056 -16776 0 16772 16773 -16774 1056 -16777 0 c 0-1 --> -1 c (-b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ -b^{48, 22}_0 ∧ -p_1056) -> ( b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ b^{48, 23}_0) c in CNF: c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ p_1056 ∨ b^{48, 23}_2 c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ p_1056 ∨ -b^{48, 23}_1 c b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ p_1056 ∨ b^{48, 23}_0 c in DIMACS: 16772 16773 16774 1056 16775 0 16772 16773 16774 1056 -16776 0 16772 16773 16774 1056 16777 0 c -1-1 --> -2 c ( b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ b^{48, 22}_0 ∧ -p_1056) -> ( b^{48, 23}_2 ∧ b^{48, 23}_1 ∧ -b^{48, 23}_0) c in CNF: c -b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ p_1056 ∨ b^{48, 23}_2 c -b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ p_1056 ∨ b^{48, 23}_1 c -b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ p_1056 ∨ -b^{48, 23}_0 c in DIMACS: -16772 16773 -16774 1056 16775 0 -16772 16773 -16774 1056 16776 0 -16772 16773 -16774 1056 -16777 0 c -2-1 --> break c ( b^{48, 22}_2 ∧ b^{48, 22}_1 ∧ -b^{48, 22}_0 ∧ -p_1056) -> break c in CNF: c -b^{48, 22}_2 ∨ -b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ p_1056 ∨ break c in DIMACS: -16772 -16773 16774 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 22}_2 ∧ -b^{48, 22}_1 ∧ -b^{48, 22}_0 ∧ true) c in CNF: c -b^{48, 22}_2 ∨ b^{48, 22}_1 ∨ b^{48, 22}_0 ∨ false c in DIMACS: -16772 16773 16774 0 c 3 does not represent an automaton state. c -(-b^{48, 22}_2 ∧ b^{48, 22}_1 ∧ b^{48, 22}_0 ∧ true) c in CNF: c b^{48, 22}_2 ∨ -b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ false c in DIMACS: 16772 -16773 -16774 0 c -3 does not represent an automaton state. c -( b^{48, 22}_2 ∧ b^{48, 22}_1 ∧ b^{48, 22}_0 ∧ true) c in CNF: c -b^{48, 22}_2 ∨ -b^{48, 22}_1 ∨ -b^{48, 22}_0 ∨ false c in DIMACS: -16772 -16773 -16774 0 c i = 23 c -2+1 --> -1 c ( b^{48, 23}_2 ∧ b^{48, 23}_1 ∧ -b^{48, 23}_0 ∧ p_1104) -> ( b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ b^{48, 24}_0) c in CNF: c -b^{48, 23}_2 ∨ -b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ -p_1104 ∨ b^{48, 24}_2 c -b^{48, 23}_2 ∨ -b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ -p_1104 ∨ -b^{48, 24}_1 c -b^{48, 23}_2 ∨ -b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ -p_1104 ∨ b^{48, 24}_0 c in DIMACS: -16775 -16776 16777 -1104 16778 0 -16775 -16776 16777 -1104 -16779 0 -16775 -16776 16777 -1104 16780 0 c -1+1 --> 0 c ( b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ b^{48, 23}_0 ∧ p_1104) -> (-b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ -b^{48, 24}_0) c in CNF: c -b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ -p_1104 ∨ -b^{48, 24}_2 c -b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ -p_1104 ∨ -b^{48, 24}_1 c -b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ -p_1104 ∨ -b^{48, 24}_0 c in DIMACS: -16775 16776 -16777 -1104 -16778 0 -16775 16776 -16777 -1104 -16779 0 -16775 16776 -16777 -1104 -16780 0 c 0+1 --> 1 c (-b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ -b^{48, 23}_0 ∧ p_1104) -> (-b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ b^{48, 24}_0) c in CNF: c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ -p_1104 ∨ -b^{48, 24}_2 c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ -p_1104 ∨ -b^{48, 24}_1 c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ -p_1104 ∨ b^{48, 24}_0 c in DIMACS: 16775 16776 16777 -1104 -16778 0 16775 16776 16777 -1104 -16779 0 16775 16776 16777 -1104 16780 0 c 1+1 --> 2 c (-b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ b^{48, 23}_0 ∧ p_1104) -> (-b^{48, 24}_2 ∧ b^{48, 24}_1 ∧ -b^{48, 24}_0) c in CNF: c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ -p_1104 ∨ -b^{48, 24}_2 c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ -p_1104 ∨ b^{48, 24}_1 c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ -p_1104 ∨ -b^{48, 24}_0 c in DIMACS: 16775 16776 -16777 -1104 -16778 0 16775 16776 -16777 -1104 16779 0 16775 16776 -16777 -1104 -16780 0 c 2+1 --> break c (-b^{48, 23}_2 ∧ b^{48, 23}_1 ∧ -b^{48, 23}_0 ∧ p_1104) -> break c in CNF: c b^{48, 23}_2 ∨ -b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ -p_1104 ∨ break c in DIMACS: 16775 -16776 16777 -1104 1162 0 c 2-1 --> 1 c (-b^{48, 23}_2 ∧ b^{48, 23}_1 ∧ -b^{48, 23}_0 ∧ -p_1104) -> (-b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ b^{48, 24}_0) c in CNF: c b^{48, 23}_2 ∨ -b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ p_1104 ∨ -b^{48, 24}_2 c b^{48, 23}_2 ∨ -b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ p_1104 ∨ -b^{48, 24}_1 c b^{48, 23}_2 ∨ -b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ p_1104 ∨ b^{48, 24}_0 c in DIMACS: 16775 -16776 16777 1104 -16778 0 16775 -16776 16777 1104 -16779 0 16775 -16776 16777 1104 16780 0 c 1-1 --> 0 c (-b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ b^{48, 23}_0 ∧ -p_1104) -> (-b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ -b^{48, 24}_0) c in CNF: c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ p_1104 ∨ -b^{48, 24}_2 c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ p_1104 ∨ -b^{48, 24}_1 c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ p_1104 ∨ -b^{48, 24}_0 c in DIMACS: 16775 16776 -16777 1104 -16778 0 16775 16776 -16777 1104 -16779 0 16775 16776 -16777 1104 -16780 0 c 0-1 --> -1 c (-b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ -b^{48, 23}_0 ∧ -p_1104) -> ( b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ b^{48, 24}_0) c in CNF: c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ p_1104 ∨ b^{48, 24}_2 c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ p_1104 ∨ -b^{48, 24}_1 c b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ p_1104 ∨ b^{48, 24}_0 c in DIMACS: 16775 16776 16777 1104 16778 0 16775 16776 16777 1104 -16779 0 16775 16776 16777 1104 16780 0 c -1-1 --> -2 c ( b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ b^{48, 23}_0 ∧ -p_1104) -> ( b^{48, 24}_2 ∧ b^{48, 24}_1 ∧ -b^{48, 24}_0) c in CNF: c -b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ p_1104 ∨ b^{48, 24}_2 c -b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ p_1104 ∨ b^{48, 24}_1 c -b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ p_1104 ∨ -b^{48, 24}_0 c in DIMACS: -16775 16776 -16777 1104 16778 0 -16775 16776 -16777 1104 16779 0 -16775 16776 -16777 1104 -16780 0 c -2-1 --> break c ( b^{48, 23}_2 ∧ b^{48, 23}_1 ∧ -b^{48, 23}_0 ∧ -p_1104) -> break c in CNF: c -b^{48, 23}_2 ∨ -b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ p_1104 ∨ break c in DIMACS: -16775 -16776 16777 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 23}_2 ∧ -b^{48, 23}_1 ∧ -b^{48, 23}_0 ∧ true) c in CNF: c -b^{48, 23}_2 ∨ b^{48, 23}_1 ∨ b^{48, 23}_0 ∨ false c in DIMACS: -16775 16776 16777 0 c 3 does not represent an automaton state. c -(-b^{48, 23}_2 ∧ b^{48, 23}_1 ∧ b^{48, 23}_0 ∧ true) c in CNF: c b^{48, 23}_2 ∨ -b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ false c in DIMACS: 16775 -16776 -16777 0 c -3 does not represent an automaton state. c -( b^{48, 23}_2 ∧ b^{48, 23}_1 ∧ b^{48, 23}_0 ∧ true) c in CNF: c -b^{48, 23}_2 ∨ -b^{48, 23}_1 ∨ -b^{48, 23}_0 ∨ false c in DIMACS: -16775 -16776 -16777 0 c i = 24 c -2+1 --> -1 c ( b^{48, 24}_2 ∧ b^{48, 24}_1 ∧ -b^{48, 24}_0 ∧ p_1152) -> ( b^{48, 25}_2 ∧ -b^{48, 25}_1 ∧ b^{48, 25}_0) c in CNF: c -b^{48, 24}_2 ∨ -b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ -p_1152 ∨ b^{48, 25}_2 c -b^{48, 24}_2 ∨ -b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ -p_1152 ∨ -b^{48, 25}_1 c -b^{48, 24}_2 ∨ -b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ -p_1152 ∨ b^{48, 25}_0 c in DIMACS: -16778 -16779 16780 -1152 16781 0 -16778 -16779 16780 -1152 -16782 0 -16778 -16779 16780 -1152 16783 0 c -1+1 --> 0 c ( b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ b^{48, 24}_0 ∧ p_1152) -> (-b^{48, 25}_2 ∧ -b^{48, 25}_1 ∧ -b^{48, 25}_0) c in CNF: c -b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ -p_1152 ∨ -b^{48, 25}_2 c -b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ -p_1152 ∨ -b^{48, 25}_1 c -b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ -p_1152 ∨ -b^{48, 25}_0 c in DIMACS: -16778 16779 -16780 -1152 -16781 0 -16778 16779 -16780 -1152 -16782 0 -16778 16779 -16780 -1152 -16783 0 c 0+1 --> 1 c (-b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ -b^{48, 24}_0 ∧ p_1152) -> (-b^{48, 25}_2 ∧ -b^{48, 25}_1 ∧ b^{48, 25}_0) c in CNF: c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ -p_1152 ∨ -b^{48, 25}_2 c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ -p_1152 ∨ -b^{48, 25}_1 c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ -p_1152 ∨ b^{48, 25}_0 c in DIMACS: 16778 16779 16780 -1152 -16781 0 16778 16779 16780 -1152 -16782 0 16778 16779 16780 -1152 16783 0 c 1+1 --> 2 c (-b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ b^{48, 24}_0 ∧ p_1152) -> (-b^{48, 25}_2 ∧ b^{48, 25}_1 ∧ -b^{48, 25}_0) c in CNF: c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ -p_1152 ∨ -b^{48, 25}_2 c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ -p_1152 ∨ b^{48, 25}_1 c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ -p_1152 ∨ -b^{48, 25}_0 c in DIMACS: 16778 16779 -16780 -1152 -16781 0 16778 16779 -16780 -1152 16782 0 16778 16779 -16780 -1152 -16783 0 c 2+1 --> break c (-b^{48, 24}_2 ∧ b^{48, 24}_1 ∧ -b^{48, 24}_0 ∧ p_1152) -> break c in CNF: c b^{48, 24}_2 ∨ -b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ -p_1152 ∨ break c in DIMACS: 16778 -16779 16780 -1152 1162 0 c 2-1 --> 1 c (-b^{48, 24}_2 ∧ b^{48, 24}_1 ∧ -b^{48, 24}_0 ∧ -p_1152) -> (-b^{48, 25}_2 ∧ -b^{48, 25}_1 ∧ b^{48, 25}_0) c in CNF: c b^{48, 24}_2 ∨ -b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ p_1152 ∨ -b^{48, 25}_2 c b^{48, 24}_2 ∨ -b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ p_1152 ∨ -b^{48, 25}_1 c b^{48, 24}_2 ∨ -b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ p_1152 ∨ b^{48, 25}_0 c in DIMACS: 16778 -16779 16780 1152 -16781 0 16778 -16779 16780 1152 -16782 0 16778 -16779 16780 1152 16783 0 c 1-1 --> 0 c (-b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ b^{48, 24}_0 ∧ -p_1152) -> (-b^{48, 25}_2 ∧ -b^{48, 25}_1 ∧ -b^{48, 25}_0) c in CNF: c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ p_1152 ∨ -b^{48, 25}_2 c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ p_1152 ∨ -b^{48, 25}_1 c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ p_1152 ∨ -b^{48, 25}_0 c in DIMACS: 16778 16779 -16780 1152 -16781 0 16778 16779 -16780 1152 -16782 0 16778 16779 -16780 1152 -16783 0 c 0-1 --> -1 c (-b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ -b^{48, 24}_0 ∧ -p_1152) -> ( b^{48, 25}_2 ∧ -b^{48, 25}_1 ∧ b^{48, 25}_0) c in CNF: c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ p_1152 ∨ b^{48, 25}_2 c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ p_1152 ∨ -b^{48, 25}_1 c b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ p_1152 ∨ b^{48, 25}_0 c in DIMACS: 16778 16779 16780 1152 16781 0 16778 16779 16780 1152 -16782 0 16778 16779 16780 1152 16783 0 c -1-1 --> -2 c ( b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ b^{48, 24}_0 ∧ -p_1152) -> ( b^{48, 25}_2 ∧ b^{48, 25}_1 ∧ -b^{48, 25}_0) c in CNF: c -b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ p_1152 ∨ b^{48, 25}_2 c -b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ p_1152 ∨ b^{48, 25}_1 c -b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ p_1152 ∨ -b^{48, 25}_0 c in DIMACS: -16778 16779 -16780 1152 16781 0 -16778 16779 -16780 1152 16782 0 -16778 16779 -16780 1152 -16783 0 c -2-1 --> break c ( b^{48, 24}_2 ∧ b^{48, 24}_1 ∧ -b^{48, 24}_0 ∧ -p_1152) -> break c in CNF: c -b^{48, 24}_2 ∨ -b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ p_1152 ∨ break c in DIMACS: -16778 -16779 16780 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{48, 24}_2 ∧ -b^{48, 24}_1 ∧ -b^{48, 24}_0 ∧ true) c in CNF: c -b^{48, 24}_2 ∨ b^{48, 24}_1 ∨ b^{48, 24}_0 ∨ false c in DIMACS: -16778 16779 16780 0 c 3 does not represent an automaton state. c -(-b^{48, 24}_2 ∧ b^{48, 24}_1 ∧ b^{48, 24}_0 ∧ true) c in CNF: c b^{48, 24}_2 ∨ -b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ false c in DIMACS: 16778 -16779 -16780 0 c -3 does not represent an automaton state. c -( b^{48, 24}_2 ∧ b^{48, 24}_1 ∧ b^{48, 24}_0 ∧ true) c in CNF: c -b^{48, 24}_2 ∨ -b^{48, 24}_1 ∨ -b^{48, 24}_0 ∨ false c in DIMACS: -16778 -16779 -16780 0 c INIT for k = 49 c -b^{49, 1}_2 c -b^{49, 1}_1 c -b^{49, 1}_0 c in DIMACS: -16784 0 -16785 0 -16786 0 c Transitions for k = 49 c i = 1 c -2+1 --> -1 c ( b^{49, 1}_2 ∧ b^{49, 1}_1 ∧ -b^{49, 1}_0 ∧ p_49) -> ( b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ b^{49, 2}_0) c in CNF: c -b^{49, 1}_2 ∨ -b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ -p_49 ∨ b^{49, 2}_2 c -b^{49, 1}_2 ∨ -b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ -p_49 ∨ -b^{49, 2}_1 c -b^{49, 1}_2 ∨ -b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ -p_49 ∨ b^{49, 2}_0 c in DIMACS: -16784 -16785 16786 -49 16787 0 -16784 -16785 16786 -49 -16788 0 -16784 -16785 16786 -49 16789 0 c -1+1 --> 0 c ( b^{49, 1}_2 ∧ -b^{49, 1}_1 ∧ b^{49, 1}_0 ∧ p_49) -> (-b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ -b^{49, 2}_0) c in CNF: c -b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ -p_49 ∨ -b^{49, 2}_2 c -b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ -p_49 ∨ -b^{49, 2}_1 c -b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ -p_49 ∨ -b^{49, 2}_0 c in DIMACS: -16784 16785 -16786 -49 -16787 0 -16784 16785 -16786 -49 -16788 0 -16784 16785 -16786 -49 -16789 0 c 0+1 --> 1 c (-b^{49, 1}_2 ∧ -b^{49, 1}_1 ∧ -b^{49, 1}_0 ∧ p_49) -> (-b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ b^{49, 2}_0) c in CNF: c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ -p_49 ∨ -b^{49, 2}_2 c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ -p_49 ∨ -b^{49, 2}_1 c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ -p_49 ∨ b^{49, 2}_0 c in DIMACS: 16784 16785 16786 -49 -16787 0 16784 16785 16786 -49 -16788 0 16784 16785 16786 -49 16789 0 c 1+1 --> 2 c (-b^{49, 1}_2 ∧ -b^{49, 1}_1 ∧ b^{49, 1}_0 ∧ p_49) -> (-b^{49, 2}_2 ∧ b^{49, 2}_1 ∧ -b^{49, 2}_0) c in CNF: c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ -p_49 ∨ -b^{49, 2}_2 c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ -p_49 ∨ b^{49, 2}_1 c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ -p_49 ∨ -b^{49, 2}_0 c in DIMACS: 16784 16785 -16786 -49 -16787 0 16784 16785 -16786 -49 16788 0 16784 16785 -16786 -49 -16789 0 c 2+1 --> break c (-b^{49, 1}_2 ∧ b^{49, 1}_1 ∧ -b^{49, 1}_0 ∧ p_49) -> break c in CNF: c b^{49, 1}_2 ∨ -b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ -p_49 ∨ break c in DIMACS: 16784 -16785 16786 -49 1162 0 c 2-1 --> 1 c (-b^{49, 1}_2 ∧ b^{49, 1}_1 ∧ -b^{49, 1}_0 ∧ -p_49) -> (-b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ b^{49, 2}_0) c in CNF: c b^{49, 1}_2 ∨ -b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ p_49 ∨ -b^{49, 2}_2 c b^{49, 1}_2 ∨ -b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ p_49 ∨ -b^{49, 2}_1 c b^{49, 1}_2 ∨ -b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ p_49 ∨ b^{49, 2}_0 c in DIMACS: 16784 -16785 16786 49 -16787 0 16784 -16785 16786 49 -16788 0 16784 -16785 16786 49 16789 0 c 1-1 --> 0 c (-b^{49, 1}_2 ∧ -b^{49, 1}_1 ∧ b^{49, 1}_0 ∧ -p_49) -> (-b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ -b^{49, 2}_0) c in CNF: c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ p_49 ∨ -b^{49, 2}_2 c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ p_49 ∨ -b^{49, 2}_1 c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ p_49 ∨ -b^{49, 2}_0 c in DIMACS: 16784 16785 -16786 49 -16787 0 16784 16785 -16786 49 -16788 0 16784 16785 -16786 49 -16789 0 c 0-1 --> -1 c (-b^{49, 1}_2 ∧ -b^{49, 1}_1 ∧ -b^{49, 1}_0 ∧ -p_49) -> ( b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ b^{49, 2}_0) c in CNF: c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ p_49 ∨ b^{49, 2}_2 c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ p_49 ∨ -b^{49, 2}_1 c b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ p_49 ∨ b^{49, 2}_0 c in DIMACS: 16784 16785 16786 49 16787 0 16784 16785 16786 49 -16788 0 16784 16785 16786 49 16789 0 c -1-1 --> -2 c ( b^{49, 1}_2 ∧ -b^{49, 1}_1 ∧ b^{49, 1}_0 ∧ -p_49) -> ( b^{49, 2}_2 ∧ b^{49, 2}_1 ∧ -b^{49, 2}_0) c in CNF: c -b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ p_49 ∨ b^{49, 2}_2 c -b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ p_49 ∨ b^{49, 2}_1 c -b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ p_49 ∨ -b^{49, 2}_0 c in DIMACS: -16784 16785 -16786 49 16787 0 -16784 16785 -16786 49 16788 0 -16784 16785 -16786 49 -16789 0 c -2-1 --> break c ( b^{49, 1}_2 ∧ b^{49, 1}_1 ∧ -b^{49, 1}_0 ∧ -p_49) -> break c in CNF: c -b^{49, 1}_2 ∨ -b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ p_49 ∨ break c in DIMACS: -16784 -16785 16786 49 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 1}_2 ∧ -b^{49, 1}_1 ∧ -b^{49, 1}_0 ∧ true) c in CNF: c -b^{49, 1}_2 ∨ b^{49, 1}_1 ∨ b^{49, 1}_0 ∨ false c in DIMACS: -16784 16785 16786 0 c 3 does not represent an automaton state. c -(-b^{49, 1}_2 ∧ b^{49, 1}_1 ∧ b^{49, 1}_0 ∧ true) c in CNF: c b^{49, 1}_2 ∨ -b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ false c in DIMACS: 16784 -16785 -16786 0 c -3 does not represent an automaton state. c -( b^{49, 1}_2 ∧ b^{49, 1}_1 ∧ b^{49, 1}_0 ∧ true) c in CNF: c -b^{49, 1}_2 ∨ -b^{49, 1}_1 ∨ -b^{49, 1}_0 ∨ false c in DIMACS: -16784 -16785 -16786 0 c i = 2 c -2+1 --> -1 c ( b^{49, 2}_2 ∧ b^{49, 2}_1 ∧ -b^{49, 2}_0 ∧ p_98) -> ( b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ b^{49, 3}_0) c in CNF: c -b^{49, 2}_2 ∨ -b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ -p_98 ∨ b^{49, 3}_2 c -b^{49, 2}_2 ∨ -b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ -p_98 ∨ -b^{49, 3}_1 c -b^{49, 2}_2 ∨ -b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ -p_98 ∨ b^{49, 3}_0 c in DIMACS: -16787 -16788 16789 -98 16790 0 -16787 -16788 16789 -98 -16791 0 -16787 -16788 16789 -98 16792 0 c -1+1 --> 0 c ( b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ b^{49, 2}_0 ∧ p_98) -> (-b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ -b^{49, 3}_0) c in CNF: c -b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ -p_98 ∨ -b^{49, 3}_2 c -b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ -p_98 ∨ -b^{49, 3}_1 c -b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ -p_98 ∨ -b^{49, 3}_0 c in DIMACS: -16787 16788 -16789 -98 -16790 0 -16787 16788 -16789 -98 -16791 0 -16787 16788 -16789 -98 -16792 0 c 0+1 --> 1 c (-b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ -b^{49, 2}_0 ∧ p_98) -> (-b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ b^{49, 3}_0) c in CNF: c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ -p_98 ∨ -b^{49, 3}_2 c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ -p_98 ∨ -b^{49, 3}_1 c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ -p_98 ∨ b^{49, 3}_0 c in DIMACS: 16787 16788 16789 -98 -16790 0 16787 16788 16789 -98 -16791 0 16787 16788 16789 -98 16792 0 c 1+1 --> 2 c (-b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ b^{49, 2}_0 ∧ p_98) -> (-b^{49, 3}_2 ∧ b^{49, 3}_1 ∧ -b^{49, 3}_0) c in CNF: c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ -p_98 ∨ -b^{49, 3}_2 c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ -p_98 ∨ b^{49, 3}_1 c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ -p_98 ∨ -b^{49, 3}_0 c in DIMACS: 16787 16788 -16789 -98 -16790 0 16787 16788 -16789 -98 16791 0 16787 16788 -16789 -98 -16792 0 c 2+1 --> break c (-b^{49, 2}_2 ∧ b^{49, 2}_1 ∧ -b^{49, 2}_0 ∧ p_98) -> break c in CNF: c b^{49, 2}_2 ∨ -b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ -p_98 ∨ break c in DIMACS: 16787 -16788 16789 -98 1162 0 c 2-1 --> 1 c (-b^{49, 2}_2 ∧ b^{49, 2}_1 ∧ -b^{49, 2}_0 ∧ -p_98) -> (-b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ b^{49, 3}_0) c in CNF: c b^{49, 2}_2 ∨ -b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ p_98 ∨ -b^{49, 3}_2 c b^{49, 2}_2 ∨ -b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ p_98 ∨ -b^{49, 3}_1 c b^{49, 2}_2 ∨ -b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ p_98 ∨ b^{49, 3}_0 c in DIMACS: 16787 -16788 16789 98 -16790 0 16787 -16788 16789 98 -16791 0 16787 -16788 16789 98 16792 0 c 1-1 --> 0 c (-b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ b^{49, 2}_0 ∧ -p_98) -> (-b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ -b^{49, 3}_0) c in CNF: c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ p_98 ∨ -b^{49, 3}_2 c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ p_98 ∨ -b^{49, 3}_1 c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ p_98 ∨ -b^{49, 3}_0 c in DIMACS: 16787 16788 -16789 98 -16790 0 16787 16788 -16789 98 -16791 0 16787 16788 -16789 98 -16792 0 c 0-1 --> -1 c (-b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ -b^{49, 2}_0 ∧ -p_98) -> ( b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ b^{49, 3}_0) c in CNF: c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ p_98 ∨ b^{49, 3}_2 c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ p_98 ∨ -b^{49, 3}_1 c b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ p_98 ∨ b^{49, 3}_0 c in DIMACS: 16787 16788 16789 98 16790 0 16787 16788 16789 98 -16791 0 16787 16788 16789 98 16792 0 c -1-1 --> -2 c ( b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ b^{49, 2}_0 ∧ -p_98) -> ( b^{49, 3}_2 ∧ b^{49, 3}_1 ∧ -b^{49, 3}_0) c in CNF: c -b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ p_98 ∨ b^{49, 3}_2 c -b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ p_98 ∨ b^{49, 3}_1 c -b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ p_98 ∨ -b^{49, 3}_0 c in DIMACS: -16787 16788 -16789 98 16790 0 -16787 16788 -16789 98 16791 0 -16787 16788 -16789 98 -16792 0 c -2-1 --> break c ( b^{49, 2}_2 ∧ b^{49, 2}_1 ∧ -b^{49, 2}_0 ∧ -p_98) -> break c in CNF: c -b^{49, 2}_2 ∨ -b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ p_98 ∨ break c in DIMACS: -16787 -16788 16789 98 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 2}_2 ∧ -b^{49, 2}_1 ∧ -b^{49, 2}_0 ∧ true) c in CNF: c -b^{49, 2}_2 ∨ b^{49, 2}_1 ∨ b^{49, 2}_0 ∨ false c in DIMACS: -16787 16788 16789 0 c 3 does not represent an automaton state. c -(-b^{49, 2}_2 ∧ b^{49, 2}_1 ∧ b^{49, 2}_0 ∧ true) c in CNF: c b^{49, 2}_2 ∨ -b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ false c in DIMACS: 16787 -16788 -16789 0 c -3 does not represent an automaton state. c -( b^{49, 2}_2 ∧ b^{49, 2}_1 ∧ b^{49, 2}_0 ∧ true) c in CNF: c -b^{49, 2}_2 ∨ -b^{49, 2}_1 ∨ -b^{49, 2}_0 ∨ false c in DIMACS: -16787 -16788 -16789 0 c i = 3 c -2+1 --> -1 c ( b^{49, 3}_2 ∧ b^{49, 3}_1 ∧ -b^{49, 3}_0 ∧ p_147) -> ( b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ b^{49, 4}_0) c in CNF: c -b^{49, 3}_2 ∨ -b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ -p_147 ∨ b^{49, 4}_2 c -b^{49, 3}_2 ∨ -b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ -p_147 ∨ -b^{49, 4}_1 c -b^{49, 3}_2 ∨ -b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ -p_147 ∨ b^{49, 4}_0 c in DIMACS: -16790 -16791 16792 -147 16793 0 -16790 -16791 16792 -147 -16794 0 -16790 -16791 16792 -147 16795 0 c -1+1 --> 0 c ( b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ b^{49, 3}_0 ∧ p_147) -> (-b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ -b^{49, 4}_0) c in CNF: c -b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ -p_147 ∨ -b^{49, 4}_2 c -b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ -p_147 ∨ -b^{49, 4}_1 c -b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ -p_147 ∨ -b^{49, 4}_0 c in DIMACS: -16790 16791 -16792 -147 -16793 0 -16790 16791 -16792 -147 -16794 0 -16790 16791 -16792 -147 -16795 0 c 0+1 --> 1 c (-b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ -b^{49, 3}_0 ∧ p_147) -> (-b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ b^{49, 4}_0) c in CNF: c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ -p_147 ∨ -b^{49, 4}_2 c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ -p_147 ∨ -b^{49, 4}_1 c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ -p_147 ∨ b^{49, 4}_0 c in DIMACS: 16790 16791 16792 -147 -16793 0 16790 16791 16792 -147 -16794 0 16790 16791 16792 -147 16795 0 c 1+1 --> 2 c (-b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ b^{49, 3}_0 ∧ p_147) -> (-b^{49, 4}_2 ∧ b^{49, 4}_1 ∧ -b^{49, 4}_0) c in CNF: c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ -p_147 ∨ -b^{49, 4}_2 c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ -p_147 ∨ b^{49, 4}_1 c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ -p_147 ∨ -b^{49, 4}_0 c in DIMACS: 16790 16791 -16792 -147 -16793 0 16790 16791 -16792 -147 16794 0 16790 16791 -16792 -147 -16795 0 c 2+1 --> break c (-b^{49, 3}_2 ∧ b^{49, 3}_1 ∧ -b^{49, 3}_0 ∧ p_147) -> break c in CNF: c b^{49, 3}_2 ∨ -b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ -p_147 ∨ break c in DIMACS: 16790 -16791 16792 -147 1162 0 c 2-1 --> 1 c (-b^{49, 3}_2 ∧ b^{49, 3}_1 ∧ -b^{49, 3}_0 ∧ -p_147) -> (-b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ b^{49, 4}_0) c in CNF: c b^{49, 3}_2 ∨ -b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ p_147 ∨ -b^{49, 4}_2 c b^{49, 3}_2 ∨ -b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ p_147 ∨ -b^{49, 4}_1 c b^{49, 3}_2 ∨ -b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ p_147 ∨ b^{49, 4}_0 c in DIMACS: 16790 -16791 16792 147 -16793 0 16790 -16791 16792 147 -16794 0 16790 -16791 16792 147 16795 0 c 1-1 --> 0 c (-b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ b^{49, 3}_0 ∧ -p_147) -> (-b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ -b^{49, 4}_0) c in CNF: c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ p_147 ∨ -b^{49, 4}_2 c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ p_147 ∨ -b^{49, 4}_1 c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ p_147 ∨ -b^{49, 4}_0 c in DIMACS: 16790 16791 -16792 147 -16793 0 16790 16791 -16792 147 -16794 0 16790 16791 -16792 147 -16795 0 c 0-1 --> -1 c (-b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ -b^{49, 3}_0 ∧ -p_147) -> ( b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ b^{49, 4}_0) c in CNF: c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ p_147 ∨ b^{49, 4}_2 c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ p_147 ∨ -b^{49, 4}_1 c b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ p_147 ∨ b^{49, 4}_0 c in DIMACS: 16790 16791 16792 147 16793 0 16790 16791 16792 147 -16794 0 16790 16791 16792 147 16795 0 c -1-1 --> -2 c ( b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ b^{49, 3}_0 ∧ -p_147) -> ( b^{49, 4}_2 ∧ b^{49, 4}_1 ∧ -b^{49, 4}_0) c in CNF: c -b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ p_147 ∨ b^{49, 4}_2 c -b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ p_147 ∨ b^{49, 4}_1 c -b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ p_147 ∨ -b^{49, 4}_0 c in DIMACS: -16790 16791 -16792 147 16793 0 -16790 16791 -16792 147 16794 0 -16790 16791 -16792 147 -16795 0 c -2-1 --> break c ( b^{49, 3}_2 ∧ b^{49, 3}_1 ∧ -b^{49, 3}_0 ∧ -p_147) -> break c in CNF: c -b^{49, 3}_2 ∨ -b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ p_147 ∨ break c in DIMACS: -16790 -16791 16792 147 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 3}_2 ∧ -b^{49, 3}_1 ∧ -b^{49, 3}_0 ∧ true) c in CNF: c -b^{49, 3}_2 ∨ b^{49, 3}_1 ∨ b^{49, 3}_0 ∨ false c in DIMACS: -16790 16791 16792 0 c 3 does not represent an automaton state. c -(-b^{49, 3}_2 ∧ b^{49, 3}_1 ∧ b^{49, 3}_0 ∧ true) c in CNF: c b^{49, 3}_2 ∨ -b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ false c in DIMACS: 16790 -16791 -16792 0 c -3 does not represent an automaton state. c -( b^{49, 3}_2 ∧ b^{49, 3}_1 ∧ b^{49, 3}_0 ∧ true) c in CNF: c -b^{49, 3}_2 ∨ -b^{49, 3}_1 ∨ -b^{49, 3}_0 ∨ false c in DIMACS: -16790 -16791 -16792 0 c i = 4 c -2+1 --> -1 c ( b^{49, 4}_2 ∧ b^{49, 4}_1 ∧ -b^{49, 4}_0 ∧ p_196) -> ( b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ b^{49, 5}_0) c in CNF: c -b^{49, 4}_2 ∨ -b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ -p_196 ∨ b^{49, 5}_2 c -b^{49, 4}_2 ∨ -b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ -p_196 ∨ -b^{49, 5}_1 c -b^{49, 4}_2 ∨ -b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ -p_196 ∨ b^{49, 5}_0 c in DIMACS: -16793 -16794 16795 -196 16796 0 -16793 -16794 16795 -196 -16797 0 -16793 -16794 16795 -196 16798 0 c -1+1 --> 0 c ( b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ b^{49, 4}_0 ∧ p_196) -> (-b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ -b^{49, 5}_0) c in CNF: c -b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ -p_196 ∨ -b^{49, 5}_2 c -b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ -p_196 ∨ -b^{49, 5}_1 c -b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ -p_196 ∨ -b^{49, 5}_0 c in DIMACS: -16793 16794 -16795 -196 -16796 0 -16793 16794 -16795 -196 -16797 0 -16793 16794 -16795 -196 -16798 0 c 0+1 --> 1 c (-b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ -b^{49, 4}_0 ∧ p_196) -> (-b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ b^{49, 5}_0) c in CNF: c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ -p_196 ∨ -b^{49, 5}_2 c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ -p_196 ∨ -b^{49, 5}_1 c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ -p_196 ∨ b^{49, 5}_0 c in DIMACS: 16793 16794 16795 -196 -16796 0 16793 16794 16795 -196 -16797 0 16793 16794 16795 -196 16798 0 c 1+1 --> 2 c (-b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ b^{49, 4}_0 ∧ p_196) -> (-b^{49, 5}_2 ∧ b^{49, 5}_1 ∧ -b^{49, 5}_0) c in CNF: c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ -p_196 ∨ -b^{49, 5}_2 c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ -p_196 ∨ b^{49, 5}_1 c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ -p_196 ∨ -b^{49, 5}_0 c in DIMACS: 16793 16794 -16795 -196 -16796 0 16793 16794 -16795 -196 16797 0 16793 16794 -16795 -196 -16798 0 c 2+1 --> break c (-b^{49, 4}_2 ∧ b^{49, 4}_1 ∧ -b^{49, 4}_0 ∧ p_196) -> break c in CNF: c b^{49, 4}_2 ∨ -b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ -p_196 ∨ break c in DIMACS: 16793 -16794 16795 -196 1162 0 c 2-1 --> 1 c (-b^{49, 4}_2 ∧ b^{49, 4}_1 ∧ -b^{49, 4}_0 ∧ -p_196) -> (-b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ b^{49, 5}_0) c in CNF: c b^{49, 4}_2 ∨ -b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ p_196 ∨ -b^{49, 5}_2 c b^{49, 4}_2 ∨ -b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ p_196 ∨ -b^{49, 5}_1 c b^{49, 4}_2 ∨ -b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ p_196 ∨ b^{49, 5}_0 c in DIMACS: 16793 -16794 16795 196 -16796 0 16793 -16794 16795 196 -16797 0 16793 -16794 16795 196 16798 0 c 1-1 --> 0 c (-b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ b^{49, 4}_0 ∧ -p_196) -> (-b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ -b^{49, 5}_0) c in CNF: c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ p_196 ∨ -b^{49, 5}_2 c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ p_196 ∨ -b^{49, 5}_1 c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ p_196 ∨ -b^{49, 5}_0 c in DIMACS: 16793 16794 -16795 196 -16796 0 16793 16794 -16795 196 -16797 0 16793 16794 -16795 196 -16798 0 c 0-1 --> -1 c (-b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ -b^{49, 4}_0 ∧ -p_196) -> ( b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ b^{49, 5}_0) c in CNF: c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ p_196 ∨ b^{49, 5}_2 c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ p_196 ∨ -b^{49, 5}_1 c b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ p_196 ∨ b^{49, 5}_0 c in DIMACS: 16793 16794 16795 196 16796 0 16793 16794 16795 196 -16797 0 16793 16794 16795 196 16798 0 c -1-1 --> -2 c ( b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ b^{49, 4}_0 ∧ -p_196) -> ( b^{49, 5}_2 ∧ b^{49, 5}_1 ∧ -b^{49, 5}_0) c in CNF: c -b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ p_196 ∨ b^{49, 5}_2 c -b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ p_196 ∨ b^{49, 5}_1 c -b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ p_196 ∨ -b^{49, 5}_0 c in DIMACS: -16793 16794 -16795 196 16796 0 -16793 16794 -16795 196 16797 0 -16793 16794 -16795 196 -16798 0 c -2-1 --> break c ( b^{49, 4}_2 ∧ b^{49, 4}_1 ∧ -b^{49, 4}_0 ∧ -p_196) -> break c in CNF: c -b^{49, 4}_2 ∨ -b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ p_196 ∨ break c in DIMACS: -16793 -16794 16795 196 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 4}_2 ∧ -b^{49, 4}_1 ∧ -b^{49, 4}_0 ∧ true) c in CNF: c -b^{49, 4}_2 ∨ b^{49, 4}_1 ∨ b^{49, 4}_0 ∨ false c in DIMACS: -16793 16794 16795 0 c 3 does not represent an automaton state. c -(-b^{49, 4}_2 ∧ b^{49, 4}_1 ∧ b^{49, 4}_0 ∧ true) c in CNF: c b^{49, 4}_2 ∨ -b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ false c in DIMACS: 16793 -16794 -16795 0 c -3 does not represent an automaton state. c -( b^{49, 4}_2 ∧ b^{49, 4}_1 ∧ b^{49, 4}_0 ∧ true) c in CNF: c -b^{49, 4}_2 ∨ -b^{49, 4}_1 ∨ -b^{49, 4}_0 ∨ false c in DIMACS: -16793 -16794 -16795 0 c i = 5 c -2+1 --> -1 c ( b^{49, 5}_2 ∧ b^{49, 5}_1 ∧ -b^{49, 5}_0 ∧ p_245) -> ( b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ b^{49, 6}_0) c in CNF: c -b^{49, 5}_2 ∨ -b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ -p_245 ∨ b^{49, 6}_2 c -b^{49, 5}_2 ∨ -b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ -p_245 ∨ -b^{49, 6}_1 c -b^{49, 5}_2 ∨ -b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ -p_245 ∨ b^{49, 6}_0 c in DIMACS: -16796 -16797 16798 -245 16799 0 -16796 -16797 16798 -245 -16800 0 -16796 -16797 16798 -245 16801 0 c -1+1 --> 0 c ( b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ b^{49, 5}_0 ∧ p_245) -> (-b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ -b^{49, 6}_0) c in CNF: c -b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ -p_245 ∨ -b^{49, 6}_2 c -b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ -p_245 ∨ -b^{49, 6}_1 c -b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ -p_245 ∨ -b^{49, 6}_0 c in DIMACS: -16796 16797 -16798 -245 -16799 0 -16796 16797 -16798 -245 -16800 0 -16796 16797 -16798 -245 -16801 0 c 0+1 --> 1 c (-b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ -b^{49, 5}_0 ∧ p_245) -> (-b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ b^{49, 6}_0) c in CNF: c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ -p_245 ∨ -b^{49, 6}_2 c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ -p_245 ∨ -b^{49, 6}_1 c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ -p_245 ∨ b^{49, 6}_0 c in DIMACS: 16796 16797 16798 -245 -16799 0 16796 16797 16798 -245 -16800 0 16796 16797 16798 -245 16801 0 c 1+1 --> 2 c (-b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ b^{49, 5}_0 ∧ p_245) -> (-b^{49, 6}_2 ∧ b^{49, 6}_1 ∧ -b^{49, 6}_0) c in CNF: c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ -p_245 ∨ -b^{49, 6}_2 c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ -p_245 ∨ b^{49, 6}_1 c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ -p_245 ∨ -b^{49, 6}_0 c in DIMACS: 16796 16797 -16798 -245 -16799 0 16796 16797 -16798 -245 16800 0 16796 16797 -16798 -245 -16801 0 c 2+1 --> break c (-b^{49, 5}_2 ∧ b^{49, 5}_1 ∧ -b^{49, 5}_0 ∧ p_245) -> break c in CNF: c b^{49, 5}_2 ∨ -b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ -p_245 ∨ break c in DIMACS: 16796 -16797 16798 -245 1162 0 c 2-1 --> 1 c (-b^{49, 5}_2 ∧ b^{49, 5}_1 ∧ -b^{49, 5}_0 ∧ -p_245) -> (-b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ b^{49, 6}_0) c in CNF: c b^{49, 5}_2 ∨ -b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ p_245 ∨ -b^{49, 6}_2 c b^{49, 5}_2 ∨ -b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ p_245 ∨ -b^{49, 6}_1 c b^{49, 5}_2 ∨ -b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ p_245 ∨ b^{49, 6}_0 c in DIMACS: 16796 -16797 16798 245 -16799 0 16796 -16797 16798 245 -16800 0 16796 -16797 16798 245 16801 0 c 1-1 --> 0 c (-b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ b^{49, 5}_0 ∧ -p_245) -> (-b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ -b^{49, 6}_0) c in CNF: c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ p_245 ∨ -b^{49, 6}_2 c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ p_245 ∨ -b^{49, 6}_1 c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ p_245 ∨ -b^{49, 6}_0 c in DIMACS: 16796 16797 -16798 245 -16799 0 16796 16797 -16798 245 -16800 0 16796 16797 -16798 245 -16801 0 c 0-1 --> -1 c (-b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ -b^{49, 5}_0 ∧ -p_245) -> ( b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ b^{49, 6}_0) c in CNF: c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ p_245 ∨ b^{49, 6}_2 c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ p_245 ∨ -b^{49, 6}_1 c b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ p_245 ∨ b^{49, 6}_0 c in DIMACS: 16796 16797 16798 245 16799 0 16796 16797 16798 245 -16800 0 16796 16797 16798 245 16801 0 c -1-1 --> -2 c ( b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ b^{49, 5}_0 ∧ -p_245) -> ( b^{49, 6}_2 ∧ b^{49, 6}_1 ∧ -b^{49, 6}_0) c in CNF: c -b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ p_245 ∨ b^{49, 6}_2 c -b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ p_245 ∨ b^{49, 6}_1 c -b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ p_245 ∨ -b^{49, 6}_0 c in DIMACS: -16796 16797 -16798 245 16799 0 -16796 16797 -16798 245 16800 0 -16796 16797 -16798 245 -16801 0 c -2-1 --> break c ( b^{49, 5}_2 ∧ b^{49, 5}_1 ∧ -b^{49, 5}_0 ∧ -p_245) -> break c in CNF: c -b^{49, 5}_2 ∨ -b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ p_245 ∨ break c in DIMACS: -16796 -16797 16798 245 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 5}_2 ∧ -b^{49, 5}_1 ∧ -b^{49, 5}_0 ∧ true) c in CNF: c -b^{49, 5}_2 ∨ b^{49, 5}_1 ∨ b^{49, 5}_0 ∨ false c in DIMACS: -16796 16797 16798 0 c 3 does not represent an automaton state. c -(-b^{49, 5}_2 ∧ b^{49, 5}_1 ∧ b^{49, 5}_0 ∧ true) c in CNF: c b^{49, 5}_2 ∨ -b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ false c in DIMACS: 16796 -16797 -16798 0 c -3 does not represent an automaton state. c -( b^{49, 5}_2 ∧ b^{49, 5}_1 ∧ b^{49, 5}_0 ∧ true) c in CNF: c -b^{49, 5}_2 ∨ -b^{49, 5}_1 ∨ -b^{49, 5}_0 ∨ false c in DIMACS: -16796 -16797 -16798 0 c i = 6 c -2+1 --> -1 c ( b^{49, 6}_2 ∧ b^{49, 6}_1 ∧ -b^{49, 6}_0 ∧ p_294) -> ( b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ b^{49, 7}_0) c in CNF: c -b^{49, 6}_2 ∨ -b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ -p_294 ∨ b^{49, 7}_2 c -b^{49, 6}_2 ∨ -b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ -p_294 ∨ -b^{49, 7}_1 c -b^{49, 6}_2 ∨ -b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ -p_294 ∨ b^{49, 7}_0 c in DIMACS: -16799 -16800 16801 -294 16802 0 -16799 -16800 16801 -294 -16803 0 -16799 -16800 16801 -294 16804 0 c -1+1 --> 0 c ( b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ b^{49, 6}_0 ∧ p_294) -> (-b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ -b^{49, 7}_0) c in CNF: c -b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ -p_294 ∨ -b^{49, 7}_2 c -b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ -p_294 ∨ -b^{49, 7}_1 c -b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ -p_294 ∨ -b^{49, 7}_0 c in DIMACS: -16799 16800 -16801 -294 -16802 0 -16799 16800 -16801 -294 -16803 0 -16799 16800 -16801 -294 -16804 0 c 0+1 --> 1 c (-b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ -b^{49, 6}_0 ∧ p_294) -> (-b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ b^{49, 7}_0) c in CNF: c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ -p_294 ∨ -b^{49, 7}_2 c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ -p_294 ∨ -b^{49, 7}_1 c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ -p_294 ∨ b^{49, 7}_0 c in DIMACS: 16799 16800 16801 -294 -16802 0 16799 16800 16801 -294 -16803 0 16799 16800 16801 -294 16804 0 c 1+1 --> 2 c (-b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ b^{49, 6}_0 ∧ p_294) -> (-b^{49, 7}_2 ∧ b^{49, 7}_1 ∧ -b^{49, 7}_0) c in CNF: c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ -p_294 ∨ -b^{49, 7}_2 c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ -p_294 ∨ b^{49, 7}_1 c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ -p_294 ∨ -b^{49, 7}_0 c in DIMACS: 16799 16800 -16801 -294 -16802 0 16799 16800 -16801 -294 16803 0 16799 16800 -16801 -294 -16804 0 c 2+1 --> break c (-b^{49, 6}_2 ∧ b^{49, 6}_1 ∧ -b^{49, 6}_0 ∧ p_294) -> break c in CNF: c b^{49, 6}_2 ∨ -b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ -p_294 ∨ break c in DIMACS: 16799 -16800 16801 -294 1162 0 c 2-1 --> 1 c (-b^{49, 6}_2 ∧ b^{49, 6}_1 ∧ -b^{49, 6}_0 ∧ -p_294) -> (-b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ b^{49, 7}_0) c in CNF: c b^{49, 6}_2 ∨ -b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ p_294 ∨ -b^{49, 7}_2 c b^{49, 6}_2 ∨ -b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ p_294 ∨ -b^{49, 7}_1 c b^{49, 6}_2 ∨ -b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ p_294 ∨ b^{49, 7}_0 c in DIMACS: 16799 -16800 16801 294 -16802 0 16799 -16800 16801 294 -16803 0 16799 -16800 16801 294 16804 0 c 1-1 --> 0 c (-b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ b^{49, 6}_0 ∧ -p_294) -> (-b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ -b^{49, 7}_0) c in CNF: c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ p_294 ∨ -b^{49, 7}_2 c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ p_294 ∨ -b^{49, 7}_1 c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ p_294 ∨ -b^{49, 7}_0 c in DIMACS: 16799 16800 -16801 294 -16802 0 16799 16800 -16801 294 -16803 0 16799 16800 -16801 294 -16804 0 c 0-1 --> -1 c (-b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ -b^{49, 6}_0 ∧ -p_294) -> ( b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ b^{49, 7}_0) c in CNF: c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ p_294 ∨ b^{49, 7}_2 c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ p_294 ∨ -b^{49, 7}_1 c b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ p_294 ∨ b^{49, 7}_0 c in DIMACS: 16799 16800 16801 294 16802 0 16799 16800 16801 294 -16803 0 16799 16800 16801 294 16804 0 c -1-1 --> -2 c ( b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ b^{49, 6}_0 ∧ -p_294) -> ( b^{49, 7}_2 ∧ b^{49, 7}_1 ∧ -b^{49, 7}_0) c in CNF: c -b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ p_294 ∨ b^{49, 7}_2 c -b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ p_294 ∨ b^{49, 7}_1 c -b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ p_294 ∨ -b^{49, 7}_0 c in DIMACS: -16799 16800 -16801 294 16802 0 -16799 16800 -16801 294 16803 0 -16799 16800 -16801 294 -16804 0 c -2-1 --> break c ( b^{49, 6}_2 ∧ b^{49, 6}_1 ∧ -b^{49, 6}_0 ∧ -p_294) -> break c in CNF: c -b^{49, 6}_2 ∨ -b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ p_294 ∨ break c in DIMACS: -16799 -16800 16801 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 6}_2 ∧ -b^{49, 6}_1 ∧ -b^{49, 6}_0 ∧ true) c in CNF: c -b^{49, 6}_2 ∨ b^{49, 6}_1 ∨ b^{49, 6}_0 ∨ false c in DIMACS: -16799 16800 16801 0 c 3 does not represent an automaton state. c -(-b^{49, 6}_2 ∧ b^{49, 6}_1 ∧ b^{49, 6}_0 ∧ true) c in CNF: c b^{49, 6}_2 ∨ -b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ false c in DIMACS: 16799 -16800 -16801 0 c -3 does not represent an automaton state. c -( b^{49, 6}_2 ∧ b^{49, 6}_1 ∧ b^{49, 6}_0 ∧ true) c in CNF: c -b^{49, 6}_2 ∨ -b^{49, 6}_1 ∨ -b^{49, 6}_0 ∨ false c in DIMACS: -16799 -16800 -16801 0 c i = 7 c -2+1 --> -1 c ( b^{49, 7}_2 ∧ b^{49, 7}_1 ∧ -b^{49, 7}_0 ∧ p_343) -> ( b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ b^{49, 8}_0) c in CNF: c -b^{49, 7}_2 ∨ -b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ -p_343 ∨ b^{49, 8}_2 c -b^{49, 7}_2 ∨ -b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ -p_343 ∨ -b^{49, 8}_1 c -b^{49, 7}_2 ∨ -b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ -p_343 ∨ b^{49, 8}_0 c in DIMACS: -16802 -16803 16804 -343 16805 0 -16802 -16803 16804 -343 -16806 0 -16802 -16803 16804 -343 16807 0 c -1+1 --> 0 c ( b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ b^{49, 7}_0 ∧ p_343) -> (-b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ -b^{49, 8}_0) c in CNF: c -b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ -p_343 ∨ -b^{49, 8}_2 c -b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ -p_343 ∨ -b^{49, 8}_1 c -b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ -p_343 ∨ -b^{49, 8}_0 c in DIMACS: -16802 16803 -16804 -343 -16805 0 -16802 16803 -16804 -343 -16806 0 -16802 16803 -16804 -343 -16807 0 c 0+1 --> 1 c (-b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ -b^{49, 7}_0 ∧ p_343) -> (-b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ b^{49, 8}_0) c in CNF: c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ -p_343 ∨ -b^{49, 8}_2 c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ -p_343 ∨ -b^{49, 8}_1 c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ -p_343 ∨ b^{49, 8}_0 c in DIMACS: 16802 16803 16804 -343 -16805 0 16802 16803 16804 -343 -16806 0 16802 16803 16804 -343 16807 0 c 1+1 --> 2 c (-b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ b^{49, 7}_0 ∧ p_343) -> (-b^{49, 8}_2 ∧ b^{49, 8}_1 ∧ -b^{49, 8}_0) c in CNF: c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ -p_343 ∨ -b^{49, 8}_2 c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ -p_343 ∨ b^{49, 8}_1 c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ -p_343 ∨ -b^{49, 8}_0 c in DIMACS: 16802 16803 -16804 -343 -16805 0 16802 16803 -16804 -343 16806 0 16802 16803 -16804 -343 -16807 0 c 2+1 --> break c (-b^{49, 7}_2 ∧ b^{49, 7}_1 ∧ -b^{49, 7}_0 ∧ p_343) -> break c in CNF: c b^{49, 7}_2 ∨ -b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ -p_343 ∨ break c in DIMACS: 16802 -16803 16804 -343 1162 0 c 2-1 --> 1 c (-b^{49, 7}_2 ∧ b^{49, 7}_1 ∧ -b^{49, 7}_0 ∧ -p_343) -> (-b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ b^{49, 8}_0) c in CNF: c b^{49, 7}_2 ∨ -b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ p_343 ∨ -b^{49, 8}_2 c b^{49, 7}_2 ∨ -b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ p_343 ∨ -b^{49, 8}_1 c b^{49, 7}_2 ∨ -b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ p_343 ∨ b^{49, 8}_0 c in DIMACS: 16802 -16803 16804 343 -16805 0 16802 -16803 16804 343 -16806 0 16802 -16803 16804 343 16807 0 c 1-1 --> 0 c (-b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ b^{49, 7}_0 ∧ -p_343) -> (-b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ -b^{49, 8}_0) c in CNF: c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ p_343 ∨ -b^{49, 8}_2 c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ p_343 ∨ -b^{49, 8}_1 c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ p_343 ∨ -b^{49, 8}_0 c in DIMACS: 16802 16803 -16804 343 -16805 0 16802 16803 -16804 343 -16806 0 16802 16803 -16804 343 -16807 0 c 0-1 --> -1 c (-b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ -b^{49, 7}_0 ∧ -p_343) -> ( b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ b^{49, 8}_0) c in CNF: c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ p_343 ∨ b^{49, 8}_2 c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ p_343 ∨ -b^{49, 8}_1 c b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ p_343 ∨ b^{49, 8}_0 c in DIMACS: 16802 16803 16804 343 16805 0 16802 16803 16804 343 -16806 0 16802 16803 16804 343 16807 0 c -1-1 --> -2 c ( b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ b^{49, 7}_0 ∧ -p_343) -> ( b^{49, 8}_2 ∧ b^{49, 8}_1 ∧ -b^{49, 8}_0) c in CNF: c -b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ p_343 ∨ b^{49, 8}_2 c -b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ p_343 ∨ b^{49, 8}_1 c -b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ p_343 ∨ -b^{49, 8}_0 c in DIMACS: -16802 16803 -16804 343 16805 0 -16802 16803 -16804 343 16806 0 -16802 16803 -16804 343 -16807 0 c -2-1 --> break c ( b^{49, 7}_2 ∧ b^{49, 7}_1 ∧ -b^{49, 7}_0 ∧ -p_343) -> break c in CNF: c -b^{49, 7}_2 ∨ -b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ p_343 ∨ break c in DIMACS: -16802 -16803 16804 343 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 7}_2 ∧ -b^{49, 7}_1 ∧ -b^{49, 7}_0 ∧ true) c in CNF: c -b^{49, 7}_2 ∨ b^{49, 7}_1 ∨ b^{49, 7}_0 ∨ false c in DIMACS: -16802 16803 16804 0 c 3 does not represent an automaton state. c -(-b^{49, 7}_2 ∧ b^{49, 7}_1 ∧ b^{49, 7}_0 ∧ true) c in CNF: c b^{49, 7}_2 ∨ -b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ false c in DIMACS: 16802 -16803 -16804 0 c -3 does not represent an automaton state. c -( b^{49, 7}_2 ∧ b^{49, 7}_1 ∧ b^{49, 7}_0 ∧ true) c in CNF: c -b^{49, 7}_2 ∨ -b^{49, 7}_1 ∨ -b^{49, 7}_0 ∨ false c in DIMACS: -16802 -16803 -16804 0 c i = 8 c -2+1 --> -1 c ( b^{49, 8}_2 ∧ b^{49, 8}_1 ∧ -b^{49, 8}_0 ∧ p_392) -> ( b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ b^{49, 9}_0) c in CNF: c -b^{49, 8}_2 ∨ -b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ -p_392 ∨ b^{49, 9}_2 c -b^{49, 8}_2 ∨ -b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ -p_392 ∨ -b^{49, 9}_1 c -b^{49, 8}_2 ∨ -b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ -p_392 ∨ b^{49, 9}_0 c in DIMACS: -16805 -16806 16807 -392 16808 0 -16805 -16806 16807 -392 -16809 0 -16805 -16806 16807 -392 16810 0 c -1+1 --> 0 c ( b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ b^{49, 8}_0 ∧ p_392) -> (-b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ -b^{49, 9}_0) c in CNF: c -b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ -p_392 ∨ -b^{49, 9}_2 c -b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ -p_392 ∨ -b^{49, 9}_1 c -b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ -p_392 ∨ -b^{49, 9}_0 c in DIMACS: -16805 16806 -16807 -392 -16808 0 -16805 16806 -16807 -392 -16809 0 -16805 16806 -16807 -392 -16810 0 c 0+1 --> 1 c (-b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ -b^{49, 8}_0 ∧ p_392) -> (-b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ b^{49, 9}_0) c in CNF: c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ -p_392 ∨ -b^{49, 9}_2 c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ -p_392 ∨ -b^{49, 9}_1 c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ -p_392 ∨ b^{49, 9}_0 c in DIMACS: 16805 16806 16807 -392 -16808 0 16805 16806 16807 -392 -16809 0 16805 16806 16807 -392 16810 0 c 1+1 --> 2 c (-b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ b^{49, 8}_0 ∧ p_392) -> (-b^{49, 9}_2 ∧ b^{49, 9}_1 ∧ -b^{49, 9}_0) c in CNF: c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ -p_392 ∨ -b^{49, 9}_2 c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ -p_392 ∨ b^{49, 9}_1 c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ -p_392 ∨ -b^{49, 9}_0 c in DIMACS: 16805 16806 -16807 -392 -16808 0 16805 16806 -16807 -392 16809 0 16805 16806 -16807 -392 -16810 0 c 2+1 --> break c (-b^{49, 8}_2 ∧ b^{49, 8}_1 ∧ -b^{49, 8}_0 ∧ p_392) -> break c in CNF: c b^{49, 8}_2 ∨ -b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ -p_392 ∨ break c in DIMACS: 16805 -16806 16807 -392 1162 0 c 2-1 --> 1 c (-b^{49, 8}_2 ∧ b^{49, 8}_1 ∧ -b^{49, 8}_0 ∧ -p_392) -> (-b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ b^{49, 9}_0) c in CNF: c b^{49, 8}_2 ∨ -b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ p_392 ∨ -b^{49, 9}_2 c b^{49, 8}_2 ∨ -b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ p_392 ∨ -b^{49, 9}_1 c b^{49, 8}_2 ∨ -b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ p_392 ∨ b^{49, 9}_0 c in DIMACS: 16805 -16806 16807 392 -16808 0 16805 -16806 16807 392 -16809 0 16805 -16806 16807 392 16810 0 c 1-1 --> 0 c (-b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ b^{49, 8}_0 ∧ -p_392) -> (-b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ -b^{49, 9}_0) c in CNF: c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ p_392 ∨ -b^{49, 9}_2 c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ p_392 ∨ -b^{49, 9}_1 c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ p_392 ∨ -b^{49, 9}_0 c in DIMACS: 16805 16806 -16807 392 -16808 0 16805 16806 -16807 392 -16809 0 16805 16806 -16807 392 -16810 0 c 0-1 --> -1 c (-b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ -b^{49, 8}_0 ∧ -p_392) -> ( b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ b^{49, 9}_0) c in CNF: c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ p_392 ∨ b^{49, 9}_2 c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ p_392 ∨ -b^{49, 9}_1 c b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ p_392 ∨ b^{49, 9}_0 c in DIMACS: 16805 16806 16807 392 16808 0 16805 16806 16807 392 -16809 0 16805 16806 16807 392 16810 0 c -1-1 --> -2 c ( b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ b^{49, 8}_0 ∧ -p_392) -> ( b^{49, 9}_2 ∧ b^{49, 9}_1 ∧ -b^{49, 9}_0) c in CNF: c -b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ p_392 ∨ b^{49, 9}_2 c -b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ p_392 ∨ b^{49, 9}_1 c -b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ p_392 ∨ -b^{49, 9}_0 c in DIMACS: -16805 16806 -16807 392 16808 0 -16805 16806 -16807 392 16809 0 -16805 16806 -16807 392 -16810 0 c -2-1 --> break c ( b^{49, 8}_2 ∧ b^{49, 8}_1 ∧ -b^{49, 8}_0 ∧ -p_392) -> break c in CNF: c -b^{49, 8}_2 ∨ -b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ p_392 ∨ break c in DIMACS: -16805 -16806 16807 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 8}_2 ∧ -b^{49, 8}_1 ∧ -b^{49, 8}_0 ∧ true) c in CNF: c -b^{49, 8}_2 ∨ b^{49, 8}_1 ∨ b^{49, 8}_0 ∨ false c in DIMACS: -16805 16806 16807 0 c 3 does not represent an automaton state. c -(-b^{49, 8}_2 ∧ b^{49, 8}_1 ∧ b^{49, 8}_0 ∧ true) c in CNF: c b^{49, 8}_2 ∨ -b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ false c in DIMACS: 16805 -16806 -16807 0 c -3 does not represent an automaton state. c -( b^{49, 8}_2 ∧ b^{49, 8}_1 ∧ b^{49, 8}_0 ∧ true) c in CNF: c -b^{49, 8}_2 ∨ -b^{49, 8}_1 ∨ -b^{49, 8}_0 ∨ false c in DIMACS: -16805 -16806 -16807 0 c i = 9 c -2+1 --> -1 c ( b^{49, 9}_2 ∧ b^{49, 9}_1 ∧ -b^{49, 9}_0 ∧ p_441) -> ( b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ b^{49, 10}_0) c in CNF: c -b^{49, 9}_2 ∨ -b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ -p_441 ∨ b^{49, 10}_2 c -b^{49, 9}_2 ∨ -b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ -p_441 ∨ -b^{49, 10}_1 c -b^{49, 9}_2 ∨ -b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ -p_441 ∨ b^{49, 10}_0 c in DIMACS: -16808 -16809 16810 -441 16811 0 -16808 -16809 16810 -441 -16812 0 -16808 -16809 16810 -441 16813 0 c -1+1 --> 0 c ( b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ b^{49, 9}_0 ∧ p_441) -> (-b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ -b^{49, 10}_0) c in CNF: c -b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ -p_441 ∨ -b^{49, 10}_2 c -b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ -p_441 ∨ -b^{49, 10}_1 c -b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ -p_441 ∨ -b^{49, 10}_0 c in DIMACS: -16808 16809 -16810 -441 -16811 0 -16808 16809 -16810 -441 -16812 0 -16808 16809 -16810 -441 -16813 0 c 0+1 --> 1 c (-b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ -b^{49, 9}_0 ∧ p_441) -> (-b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ b^{49, 10}_0) c in CNF: c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ -p_441 ∨ -b^{49, 10}_2 c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ -p_441 ∨ -b^{49, 10}_1 c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ -p_441 ∨ b^{49, 10}_0 c in DIMACS: 16808 16809 16810 -441 -16811 0 16808 16809 16810 -441 -16812 0 16808 16809 16810 -441 16813 0 c 1+1 --> 2 c (-b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ b^{49, 9}_0 ∧ p_441) -> (-b^{49, 10}_2 ∧ b^{49, 10}_1 ∧ -b^{49, 10}_0) c in CNF: c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ -p_441 ∨ -b^{49, 10}_2 c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ -p_441 ∨ b^{49, 10}_1 c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ -p_441 ∨ -b^{49, 10}_0 c in DIMACS: 16808 16809 -16810 -441 -16811 0 16808 16809 -16810 -441 16812 0 16808 16809 -16810 -441 -16813 0 c 2+1 --> break c (-b^{49, 9}_2 ∧ b^{49, 9}_1 ∧ -b^{49, 9}_0 ∧ p_441) -> break c in CNF: c b^{49, 9}_2 ∨ -b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ -p_441 ∨ break c in DIMACS: 16808 -16809 16810 -441 1162 0 c 2-1 --> 1 c (-b^{49, 9}_2 ∧ b^{49, 9}_1 ∧ -b^{49, 9}_0 ∧ -p_441) -> (-b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ b^{49, 10}_0) c in CNF: c b^{49, 9}_2 ∨ -b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ p_441 ∨ -b^{49, 10}_2 c b^{49, 9}_2 ∨ -b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ p_441 ∨ -b^{49, 10}_1 c b^{49, 9}_2 ∨ -b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ p_441 ∨ b^{49, 10}_0 c in DIMACS: 16808 -16809 16810 441 -16811 0 16808 -16809 16810 441 -16812 0 16808 -16809 16810 441 16813 0 c 1-1 --> 0 c (-b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ b^{49, 9}_0 ∧ -p_441) -> (-b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ -b^{49, 10}_0) c in CNF: c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ p_441 ∨ -b^{49, 10}_2 c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ p_441 ∨ -b^{49, 10}_1 c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ p_441 ∨ -b^{49, 10}_0 c in DIMACS: 16808 16809 -16810 441 -16811 0 16808 16809 -16810 441 -16812 0 16808 16809 -16810 441 -16813 0 c 0-1 --> -1 c (-b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ -b^{49, 9}_0 ∧ -p_441) -> ( b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ b^{49, 10}_0) c in CNF: c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ p_441 ∨ b^{49, 10}_2 c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ p_441 ∨ -b^{49, 10}_1 c b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ p_441 ∨ b^{49, 10}_0 c in DIMACS: 16808 16809 16810 441 16811 0 16808 16809 16810 441 -16812 0 16808 16809 16810 441 16813 0 c -1-1 --> -2 c ( b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ b^{49, 9}_0 ∧ -p_441) -> ( b^{49, 10}_2 ∧ b^{49, 10}_1 ∧ -b^{49, 10}_0) c in CNF: c -b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ p_441 ∨ b^{49, 10}_2 c -b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ p_441 ∨ b^{49, 10}_1 c -b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ p_441 ∨ -b^{49, 10}_0 c in DIMACS: -16808 16809 -16810 441 16811 0 -16808 16809 -16810 441 16812 0 -16808 16809 -16810 441 -16813 0 c -2-1 --> break c ( b^{49, 9}_2 ∧ b^{49, 9}_1 ∧ -b^{49, 9}_0 ∧ -p_441) -> break c in CNF: c -b^{49, 9}_2 ∨ -b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ p_441 ∨ break c in DIMACS: -16808 -16809 16810 441 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 9}_2 ∧ -b^{49, 9}_1 ∧ -b^{49, 9}_0 ∧ true) c in CNF: c -b^{49, 9}_2 ∨ b^{49, 9}_1 ∨ b^{49, 9}_0 ∨ false c in DIMACS: -16808 16809 16810 0 c 3 does not represent an automaton state. c -(-b^{49, 9}_2 ∧ b^{49, 9}_1 ∧ b^{49, 9}_0 ∧ true) c in CNF: c b^{49, 9}_2 ∨ -b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ false c in DIMACS: 16808 -16809 -16810 0 c -3 does not represent an automaton state. c -( b^{49, 9}_2 ∧ b^{49, 9}_1 ∧ b^{49, 9}_0 ∧ true) c in CNF: c -b^{49, 9}_2 ∨ -b^{49, 9}_1 ∨ -b^{49, 9}_0 ∨ false c in DIMACS: -16808 -16809 -16810 0 c i = 10 c -2+1 --> -1 c ( b^{49, 10}_2 ∧ b^{49, 10}_1 ∧ -b^{49, 10}_0 ∧ p_490) -> ( b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ b^{49, 11}_0) c in CNF: c -b^{49, 10}_2 ∨ -b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ -p_490 ∨ b^{49, 11}_2 c -b^{49, 10}_2 ∨ -b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ -p_490 ∨ -b^{49, 11}_1 c -b^{49, 10}_2 ∨ -b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ -p_490 ∨ b^{49, 11}_0 c in DIMACS: -16811 -16812 16813 -490 16814 0 -16811 -16812 16813 -490 -16815 0 -16811 -16812 16813 -490 16816 0 c -1+1 --> 0 c ( b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ b^{49, 10}_0 ∧ p_490) -> (-b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ -b^{49, 11}_0) c in CNF: c -b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ -p_490 ∨ -b^{49, 11}_2 c -b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ -p_490 ∨ -b^{49, 11}_1 c -b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ -p_490 ∨ -b^{49, 11}_0 c in DIMACS: -16811 16812 -16813 -490 -16814 0 -16811 16812 -16813 -490 -16815 0 -16811 16812 -16813 -490 -16816 0 c 0+1 --> 1 c (-b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ -b^{49, 10}_0 ∧ p_490) -> (-b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ b^{49, 11}_0) c in CNF: c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ -p_490 ∨ -b^{49, 11}_2 c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ -p_490 ∨ -b^{49, 11}_1 c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ -p_490 ∨ b^{49, 11}_0 c in DIMACS: 16811 16812 16813 -490 -16814 0 16811 16812 16813 -490 -16815 0 16811 16812 16813 -490 16816 0 c 1+1 --> 2 c (-b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ b^{49, 10}_0 ∧ p_490) -> (-b^{49, 11}_2 ∧ b^{49, 11}_1 ∧ -b^{49, 11}_0) c in CNF: c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ -p_490 ∨ -b^{49, 11}_2 c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ -p_490 ∨ b^{49, 11}_1 c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ -p_490 ∨ -b^{49, 11}_0 c in DIMACS: 16811 16812 -16813 -490 -16814 0 16811 16812 -16813 -490 16815 0 16811 16812 -16813 -490 -16816 0 c 2+1 --> break c (-b^{49, 10}_2 ∧ b^{49, 10}_1 ∧ -b^{49, 10}_0 ∧ p_490) -> break c in CNF: c b^{49, 10}_2 ∨ -b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ -p_490 ∨ break c in DIMACS: 16811 -16812 16813 -490 1162 0 c 2-1 --> 1 c (-b^{49, 10}_2 ∧ b^{49, 10}_1 ∧ -b^{49, 10}_0 ∧ -p_490) -> (-b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ b^{49, 11}_0) c in CNF: c b^{49, 10}_2 ∨ -b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ p_490 ∨ -b^{49, 11}_2 c b^{49, 10}_2 ∨ -b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ p_490 ∨ -b^{49, 11}_1 c b^{49, 10}_2 ∨ -b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ p_490 ∨ b^{49, 11}_0 c in DIMACS: 16811 -16812 16813 490 -16814 0 16811 -16812 16813 490 -16815 0 16811 -16812 16813 490 16816 0 c 1-1 --> 0 c (-b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ b^{49, 10}_0 ∧ -p_490) -> (-b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ -b^{49, 11}_0) c in CNF: c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ p_490 ∨ -b^{49, 11}_2 c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ p_490 ∨ -b^{49, 11}_1 c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ p_490 ∨ -b^{49, 11}_0 c in DIMACS: 16811 16812 -16813 490 -16814 0 16811 16812 -16813 490 -16815 0 16811 16812 -16813 490 -16816 0 c 0-1 --> -1 c (-b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ -b^{49, 10}_0 ∧ -p_490) -> ( b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ b^{49, 11}_0) c in CNF: c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ p_490 ∨ b^{49, 11}_2 c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ p_490 ∨ -b^{49, 11}_1 c b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ p_490 ∨ b^{49, 11}_0 c in DIMACS: 16811 16812 16813 490 16814 0 16811 16812 16813 490 -16815 0 16811 16812 16813 490 16816 0 c -1-1 --> -2 c ( b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ b^{49, 10}_0 ∧ -p_490) -> ( b^{49, 11}_2 ∧ b^{49, 11}_1 ∧ -b^{49, 11}_0) c in CNF: c -b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ p_490 ∨ b^{49, 11}_2 c -b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ p_490 ∨ b^{49, 11}_1 c -b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ p_490 ∨ -b^{49, 11}_0 c in DIMACS: -16811 16812 -16813 490 16814 0 -16811 16812 -16813 490 16815 0 -16811 16812 -16813 490 -16816 0 c -2-1 --> break c ( b^{49, 10}_2 ∧ b^{49, 10}_1 ∧ -b^{49, 10}_0 ∧ -p_490) -> break c in CNF: c -b^{49, 10}_2 ∨ -b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ p_490 ∨ break c in DIMACS: -16811 -16812 16813 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 10}_2 ∧ -b^{49, 10}_1 ∧ -b^{49, 10}_0 ∧ true) c in CNF: c -b^{49, 10}_2 ∨ b^{49, 10}_1 ∨ b^{49, 10}_0 ∨ false c in DIMACS: -16811 16812 16813 0 c 3 does not represent an automaton state. c -(-b^{49, 10}_2 ∧ b^{49, 10}_1 ∧ b^{49, 10}_0 ∧ true) c in CNF: c b^{49, 10}_2 ∨ -b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ false c in DIMACS: 16811 -16812 -16813 0 c -3 does not represent an automaton state. c -( b^{49, 10}_2 ∧ b^{49, 10}_1 ∧ b^{49, 10}_0 ∧ true) c in CNF: c -b^{49, 10}_2 ∨ -b^{49, 10}_1 ∨ -b^{49, 10}_0 ∨ false c in DIMACS: -16811 -16812 -16813 0 c i = 11 c -2+1 --> -1 c ( b^{49, 11}_2 ∧ b^{49, 11}_1 ∧ -b^{49, 11}_0 ∧ p_539) -> ( b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ b^{49, 12}_0) c in CNF: c -b^{49, 11}_2 ∨ -b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ -p_539 ∨ b^{49, 12}_2 c -b^{49, 11}_2 ∨ -b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ -p_539 ∨ -b^{49, 12}_1 c -b^{49, 11}_2 ∨ -b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ -p_539 ∨ b^{49, 12}_0 c in DIMACS: -16814 -16815 16816 -539 16817 0 -16814 -16815 16816 -539 -16818 0 -16814 -16815 16816 -539 16819 0 c -1+1 --> 0 c ( b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ b^{49, 11}_0 ∧ p_539) -> (-b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ -b^{49, 12}_0) c in CNF: c -b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ -p_539 ∨ -b^{49, 12}_2 c -b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ -p_539 ∨ -b^{49, 12}_1 c -b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ -p_539 ∨ -b^{49, 12}_0 c in DIMACS: -16814 16815 -16816 -539 -16817 0 -16814 16815 -16816 -539 -16818 0 -16814 16815 -16816 -539 -16819 0 c 0+1 --> 1 c (-b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ -b^{49, 11}_0 ∧ p_539) -> (-b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ b^{49, 12}_0) c in CNF: c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ -p_539 ∨ -b^{49, 12}_2 c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ -p_539 ∨ -b^{49, 12}_1 c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ -p_539 ∨ b^{49, 12}_0 c in DIMACS: 16814 16815 16816 -539 -16817 0 16814 16815 16816 -539 -16818 0 16814 16815 16816 -539 16819 0 c 1+1 --> 2 c (-b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ b^{49, 11}_0 ∧ p_539) -> (-b^{49, 12}_2 ∧ b^{49, 12}_1 ∧ -b^{49, 12}_0) c in CNF: c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ -p_539 ∨ -b^{49, 12}_2 c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ -p_539 ∨ b^{49, 12}_1 c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ -p_539 ∨ -b^{49, 12}_0 c in DIMACS: 16814 16815 -16816 -539 -16817 0 16814 16815 -16816 -539 16818 0 16814 16815 -16816 -539 -16819 0 c 2+1 --> break c (-b^{49, 11}_2 ∧ b^{49, 11}_1 ∧ -b^{49, 11}_0 ∧ p_539) -> break c in CNF: c b^{49, 11}_2 ∨ -b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ -p_539 ∨ break c in DIMACS: 16814 -16815 16816 -539 1162 0 c 2-1 --> 1 c (-b^{49, 11}_2 ∧ b^{49, 11}_1 ∧ -b^{49, 11}_0 ∧ -p_539) -> (-b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ b^{49, 12}_0) c in CNF: c b^{49, 11}_2 ∨ -b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ p_539 ∨ -b^{49, 12}_2 c b^{49, 11}_2 ∨ -b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ p_539 ∨ -b^{49, 12}_1 c b^{49, 11}_2 ∨ -b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ p_539 ∨ b^{49, 12}_0 c in DIMACS: 16814 -16815 16816 539 -16817 0 16814 -16815 16816 539 -16818 0 16814 -16815 16816 539 16819 0 c 1-1 --> 0 c (-b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ b^{49, 11}_0 ∧ -p_539) -> (-b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ -b^{49, 12}_0) c in CNF: c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ p_539 ∨ -b^{49, 12}_2 c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ p_539 ∨ -b^{49, 12}_1 c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ p_539 ∨ -b^{49, 12}_0 c in DIMACS: 16814 16815 -16816 539 -16817 0 16814 16815 -16816 539 -16818 0 16814 16815 -16816 539 -16819 0 c 0-1 --> -1 c (-b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ -b^{49, 11}_0 ∧ -p_539) -> ( b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ b^{49, 12}_0) c in CNF: c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ p_539 ∨ b^{49, 12}_2 c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ p_539 ∨ -b^{49, 12}_1 c b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ p_539 ∨ b^{49, 12}_0 c in DIMACS: 16814 16815 16816 539 16817 0 16814 16815 16816 539 -16818 0 16814 16815 16816 539 16819 0 c -1-1 --> -2 c ( b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ b^{49, 11}_0 ∧ -p_539) -> ( b^{49, 12}_2 ∧ b^{49, 12}_1 ∧ -b^{49, 12}_0) c in CNF: c -b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ p_539 ∨ b^{49, 12}_2 c -b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ p_539 ∨ b^{49, 12}_1 c -b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ p_539 ∨ -b^{49, 12}_0 c in DIMACS: -16814 16815 -16816 539 16817 0 -16814 16815 -16816 539 16818 0 -16814 16815 -16816 539 -16819 0 c -2-1 --> break c ( b^{49, 11}_2 ∧ b^{49, 11}_1 ∧ -b^{49, 11}_0 ∧ -p_539) -> break c in CNF: c -b^{49, 11}_2 ∨ -b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ p_539 ∨ break c in DIMACS: -16814 -16815 16816 539 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 11}_2 ∧ -b^{49, 11}_1 ∧ -b^{49, 11}_0 ∧ true) c in CNF: c -b^{49, 11}_2 ∨ b^{49, 11}_1 ∨ b^{49, 11}_0 ∨ false c in DIMACS: -16814 16815 16816 0 c 3 does not represent an automaton state. c -(-b^{49, 11}_2 ∧ b^{49, 11}_1 ∧ b^{49, 11}_0 ∧ true) c in CNF: c b^{49, 11}_2 ∨ -b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ false c in DIMACS: 16814 -16815 -16816 0 c -3 does not represent an automaton state. c -( b^{49, 11}_2 ∧ b^{49, 11}_1 ∧ b^{49, 11}_0 ∧ true) c in CNF: c -b^{49, 11}_2 ∨ -b^{49, 11}_1 ∨ -b^{49, 11}_0 ∨ false c in DIMACS: -16814 -16815 -16816 0 c i = 12 c -2+1 --> -1 c ( b^{49, 12}_2 ∧ b^{49, 12}_1 ∧ -b^{49, 12}_0 ∧ p_588) -> ( b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ b^{49, 13}_0) c in CNF: c -b^{49, 12}_2 ∨ -b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ -p_588 ∨ b^{49, 13}_2 c -b^{49, 12}_2 ∨ -b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ -p_588 ∨ -b^{49, 13}_1 c -b^{49, 12}_2 ∨ -b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ -p_588 ∨ b^{49, 13}_0 c in DIMACS: -16817 -16818 16819 -588 16820 0 -16817 -16818 16819 -588 -16821 0 -16817 -16818 16819 -588 16822 0 c -1+1 --> 0 c ( b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ b^{49, 12}_0 ∧ p_588) -> (-b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ -b^{49, 13}_0) c in CNF: c -b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ -p_588 ∨ -b^{49, 13}_2 c -b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ -p_588 ∨ -b^{49, 13}_1 c -b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ -p_588 ∨ -b^{49, 13}_0 c in DIMACS: -16817 16818 -16819 -588 -16820 0 -16817 16818 -16819 -588 -16821 0 -16817 16818 -16819 -588 -16822 0 c 0+1 --> 1 c (-b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ -b^{49, 12}_0 ∧ p_588) -> (-b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ b^{49, 13}_0) c in CNF: c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ -p_588 ∨ -b^{49, 13}_2 c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ -p_588 ∨ -b^{49, 13}_1 c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ -p_588 ∨ b^{49, 13}_0 c in DIMACS: 16817 16818 16819 -588 -16820 0 16817 16818 16819 -588 -16821 0 16817 16818 16819 -588 16822 0 c 1+1 --> 2 c (-b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ b^{49, 12}_0 ∧ p_588) -> (-b^{49, 13}_2 ∧ b^{49, 13}_1 ∧ -b^{49, 13}_0) c in CNF: c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ -p_588 ∨ -b^{49, 13}_2 c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ -p_588 ∨ b^{49, 13}_1 c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ -p_588 ∨ -b^{49, 13}_0 c in DIMACS: 16817 16818 -16819 -588 -16820 0 16817 16818 -16819 -588 16821 0 16817 16818 -16819 -588 -16822 0 c 2+1 --> break c (-b^{49, 12}_2 ∧ b^{49, 12}_1 ∧ -b^{49, 12}_0 ∧ p_588) -> break c in CNF: c b^{49, 12}_2 ∨ -b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ -p_588 ∨ break c in DIMACS: 16817 -16818 16819 -588 1162 0 c 2-1 --> 1 c (-b^{49, 12}_2 ∧ b^{49, 12}_1 ∧ -b^{49, 12}_0 ∧ -p_588) -> (-b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ b^{49, 13}_0) c in CNF: c b^{49, 12}_2 ∨ -b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ p_588 ∨ -b^{49, 13}_2 c b^{49, 12}_2 ∨ -b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ p_588 ∨ -b^{49, 13}_1 c b^{49, 12}_2 ∨ -b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ p_588 ∨ b^{49, 13}_0 c in DIMACS: 16817 -16818 16819 588 -16820 0 16817 -16818 16819 588 -16821 0 16817 -16818 16819 588 16822 0 c 1-1 --> 0 c (-b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ b^{49, 12}_0 ∧ -p_588) -> (-b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ -b^{49, 13}_0) c in CNF: c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ p_588 ∨ -b^{49, 13}_2 c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ p_588 ∨ -b^{49, 13}_1 c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ p_588 ∨ -b^{49, 13}_0 c in DIMACS: 16817 16818 -16819 588 -16820 0 16817 16818 -16819 588 -16821 0 16817 16818 -16819 588 -16822 0 c 0-1 --> -1 c (-b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ -b^{49, 12}_0 ∧ -p_588) -> ( b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ b^{49, 13}_0) c in CNF: c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ p_588 ∨ b^{49, 13}_2 c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ p_588 ∨ -b^{49, 13}_1 c b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ p_588 ∨ b^{49, 13}_0 c in DIMACS: 16817 16818 16819 588 16820 0 16817 16818 16819 588 -16821 0 16817 16818 16819 588 16822 0 c -1-1 --> -2 c ( b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ b^{49, 12}_0 ∧ -p_588) -> ( b^{49, 13}_2 ∧ b^{49, 13}_1 ∧ -b^{49, 13}_0) c in CNF: c -b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ p_588 ∨ b^{49, 13}_2 c -b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ p_588 ∨ b^{49, 13}_1 c -b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ p_588 ∨ -b^{49, 13}_0 c in DIMACS: -16817 16818 -16819 588 16820 0 -16817 16818 -16819 588 16821 0 -16817 16818 -16819 588 -16822 0 c -2-1 --> break c ( b^{49, 12}_2 ∧ b^{49, 12}_1 ∧ -b^{49, 12}_0 ∧ -p_588) -> break c in CNF: c -b^{49, 12}_2 ∨ -b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ p_588 ∨ break c in DIMACS: -16817 -16818 16819 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 12}_2 ∧ -b^{49, 12}_1 ∧ -b^{49, 12}_0 ∧ true) c in CNF: c -b^{49, 12}_2 ∨ b^{49, 12}_1 ∨ b^{49, 12}_0 ∨ false c in DIMACS: -16817 16818 16819 0 c 3 does not represent an automaton state. c -(-b^{49, 12}_2 ∧ b^{49, 12}_1 ∧ b^{49, 12}_0 ∧ true) c in CNF: c b^{49, 12}_2 ∨ -b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ false c in DIMACS: 16817 -16818 -16819 0 c -3 does not represent an automaton state. c -( b^{49, 12}_2 ∧ b^{49, 12}_1 ∧ b^{49, 12}_0 ∧ true) c in CNF: c -b^{49, 12}_2 ∨ -b^{49, 12}_1 ∨ -b^{49, 12}_0 ∨ false c in DIMACS: -16817 -16818 -16819 0 c i = 13 c -2+1 --> -1 c ( b^{49, 13}_2 ∧ b^{49, 13}_1 ∧ -b^{49, 13}_0 ∧ p_637) -> ( b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ b^{49, 14}_0) c in CNF: c -b^{49, 13}_2 ∨ -b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ -p_637 ∨ b^{49, 14}_2 c -b^{49, 13}_2 ∨ -b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ -p_637 ∨ -b^{49, 14}_1 c -b^{49, 13}_2 ∨ -b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ -p_637 ∨ b^{49, 14}_0 c in DIMACS: -16820 -16821 16822 -637 16823 0 -16820 -16821 16822 -637 -16824 0 -16820 -16821 16822 -637 16825 0 c -1+1 --> 0 c ( b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ b^{49, 13}_0 ∧ p_637) -> (-b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ -b^{49, 14}_0) c in CNF: c -b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ -p_637 ∨ -b^{49, 14}_2 c -b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ -p_637 ∨ -b^{49, 14}_1 c -b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ -p_637 ∨ -b^{49, 14}_0 c in DIMACS: -16820 16821 -16822 -637 -16823 0 -16820 16821 -16822 -637 -16824 0 -16820 16821 -16822 -637 -16825 0 c 0+1 --> 1 c (-b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ -b^{49, 13}_0 ∧ p_637) -> (-b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ b^{49, 14}_0) c in CNF: c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ -p_637 ∨ -b^{49, 14}_2 c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ -p_637 ∨ -b^{49, 14}_1 c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ -p_637 ∨ b^{49, 14}_0 c in DIMACS: 16820 16821 16822 -637 -16823 0 16820 16821 16822 -637 -16824 0 16820 16821 16822 -637 16825 0 c 1+1 --> 2 c (-b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ b^{49, 13}_0 ∧ p_637) -> (-b^{49, 14}_2 ∧ b^{49, 14}_1 ∧ -b^{49, 14}_0) c in CNF: c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ -p_637 ∨ -b^{49, 14}_2 c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ -p_637 ∨ b^{49, 14}_1 c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ -p_637 ∨ -b^{49, 14}_0 c in DIMACS: 16820 16821 -16822 -637 -16823 0 16820 16821 -16822 -637 16824 0 16820 16821 -16822 -637 -16825 0 c 2+1 --> break c (-b^{49, 13}_2 ∧ b^{49, 13}_1 ∧ -b^{49, 13}_0 ∧ p_637) -> break c in CNF: c b^{49, 13}_2 ∨ -b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ -p_637 ∨ break c in DIMACS: 16820 -16821 16822 -637 1162 0 c 2-1 --> 1 c (-b^{49, 13}_2 ∧ b^{49, 13}_1 ∧ -b^{49, 13}_0 ∧ -p_637) -> (-b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ b^{49, 14}_0) c in CNF: c b^{49, 13}_2 ∨ -b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ p_637 ∨ -b^{49, 14}_2 c b^{49, 13}_2 ∨ -b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ p_637 ∨ -b^{49, 14}_1 c b^{49, 13}_2 ∨ -b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ p_637 ∨ b^{49, 14}_0 c in DIMACS: 16820 -16821 16822 637 -16823 0 16820 -16821 16822 637 -16824 0 16820 -16821 16822 637 16825 0 c 1-1 --> 0 c (-b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ b^{49, 13}_0 ∧ -p_637) -> (-b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ -b^{49, 14}_0) c in CNF: c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ p_637 ∨ -b^{49, 14}_2 c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ p_637 ∨ -b^{49, 14}_1 c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ p_637 ∨ -b^{49, 14}_0 c in DIMACS: 16820 16821 -16822 637 -16823 0 16820 16821 -16822 637 -16824 0 16820 16821 -16822 637 -16825 0 c 0-1 --> -1 c (-b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ -b^{49, 13}_0 ∧ -p_637) -> ( b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ b^{49, 14}_0) c in CNF: c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ p_637 ∨ b^{49, 14}_2 c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ p_637 ∨ -b^{49, 14}_1 c b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ p_637 ∨ b^{49, 14}_0 c in DIMACS: 16820 16821 16822 637 16823 0 16820 16821 16822 637 -16824 0 16820 16821 16822 637 16825 0 c -1-1 --> -2 c ( b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ b^{49, 13}_0 ∧ -p_637) -> ( b^{49, 14}_2 ∧ b^{49, 14}_1 ∧ -b^{49, 14}_0) c in CNF: c -b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ p_637 ∨ b^{49, 14}_2 c -b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ p_637 ∨ b^{49, 14}_1 c -b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ p_637 ∨ -b^{49, 14}_0 c in DIMACS: -16820 16821 -16822 637 16823 0 -16820 16821 -16822 637 16824 0 -16820 16821 -16822 637 -16825 0 c -2-1 --> break c ( b^{49, 13}_2 ∧ b^{49, 13}_1 ∧ -b^{49, 13}_0 ∧ -p_637) -> break c in CNF: c -b^{49, 13}_2 ∨ -b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ p_637 ∨ break c in DIMACS: -16820 -16821 16822 637 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 13}_2 ∧ -b^{49, 13}_1 ∧ -b^{49, 13}_0 ∧ true) c in CNF: c -b^{49, 13}_2 ∨ b^{49, 13}_1 ∨ b^{49, 13}_0 ∨ false c in DIMACS: -16820 16821 16822 0 c 3 does not represent an automaton state. c -(-b^{49, 13}_2 ∧ b^{49, 13}_1 ∧ b^{49, 13}_0 ∧ true) c in CNF: c b^{49, 13}_2 ∨ -b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ false c in DIMACS: 16820 -16821 -16822 0 c -3 does not represent an automaton state. c -( b^{49, 13}_2 ∧ b^{49, 13}_1 ∧ b^{49, 13}_0 ∧ true) c in CNF: c -b^{49, 13}_2 ∨ -b^{49, 13}_1 ∨ -b^{49, 13}_0 ∨ false c in DIMACS: -16820 -16821 -16822 0 c i = 14 c -2+1 --> -1 c ( b^{49, 14}_2 ∧ b^{49, 14}_1 ∧ -b^{49, 14}_0 ∧ p_686) -> ( b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ b^{49, 15}_0) c in CNF: c -b^{49, 14}_2 ∨ -b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ -p_686 ∨ b^{49, 15}_2 c -b^{49, 14}_2 ∨ -b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ -p_686 ∨ -b^{49, 15}_1 c -b^{49, 14}_2 ∨ -b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ -p_686 ∨ b^{49, 15}_0 c in DIMACS: -16823 -16824 16825 -686 16826 0 -16823 -16824 16825 -686 -16827 0 -16823 -16824 16825 -686 16828 0 c -1+1 --> 0 c ( b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ b^{49, 14}_0 ∧ p_686) -> (-b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ -b^{49, 15}_0) c in CNF: c -b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ -p_686 ∨ -b^{49, 15}_2 c -b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ -p_686 ∨ -b^{49, 15}_1 c -b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ -p_686 ∨ -b^{49, 15}_0 c in DIMACS: -16823 16824 -16825 -686 -16826 0 -16823 16824 -16825 -686 -16827 0 -16823 16824 -16825 -686 -16828 0 c 0+1 --> 1 c (-b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ -b^{49, 14}_0 ∧ p_686) -> (-b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ b^{49, 15}_0) c in CNF: c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ -p_686 ∨ -b^{49, 15}_2 c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ -p_686 ∨ -b^{49, 15}_1 c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ -p_686 ∨ b^{49, 15}_0 c in DIMACS: 16823 16824 16825 -686 -16826 0 16823 16824 16825 -686 -16827 0 16823 16824 16825 -686 16828 0 c 1+1 --> 2 c (-b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ b^{49, 14}_0 ∧ p_686) -> (-b^{49, 15}_2 ∧ b^{49, 15}_1 ∧ -b^{49, 15}_0) c in CNF: c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ -p_686 ∨ -b^{49, 15}_2 c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ -p_686 ∨ b^{49, 15}_1 c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ -p_686 ∨ -b^{49, 15}_0 c in DIMACS: 16823 16824 -16825 -686 -16826 0 16823 16824 -16825 -686 16827 0 16823 16824 -16825 -686 -16828 0 c 2+1 --> break c (-b^{49, 14}_2 ∧ b^{49, 14}_1 ∧ -b^{49, 14}_0 ∧ p_686) -> break c in CNF: c b^{49, 14}_2 ∨ -b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ -p_686 ∨ break c in DIMACS: 16823 -16824 16825 -686 1162 0 c 2-1 --> 1 c (-b^{49, 14}_2 ∧ b^{49, 14}_1 ∧ -b^{49, 14}_0 ∧ -p_686) -> (-b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ b^{49, 15}_0) c in CNF: c b^{49, 14}_2 ∨ -b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ p_686 ∨ -b^{49, 15}_2 c b^{49, 14}_2 ∨ -b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ p_686 ∨ -b^{49, 15}_1 c b^{49, 14}_2 ∨ -b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ p_686 ∨ b^{49, 15}_0 c in DIMACS: 16823 -16824 16825 686 -16826 0 16823 -16824 16825 686 -16827 0 16823 -16824 16825 686 16828 0 c 1-1 --> 0 c (-b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ b^{49, 14}_0 ∧ -p_686) -> (-b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ -b^{49, 15}_0) c in CNF: c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ p_686 ∨ -b^{49, 15}_2 c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ p_686 ∨ -b^{49, 15}_1 c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ p_686 ∨ -b^{49, 15}_0 c in DIMACS: 16823 16824 -16825 686 -16826 0 16823 16824 -16825 686 -16827 0 16823 16824 -16825 686 -16828 0 c 0-1 --> -1 c (-b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ -b^{49, 14}_0 ∧ -p_686) -> ( b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ b^{49, 15}_0) c in CNF: c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ p_686 ∨ b^{49, 15}_2 c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ p_686 ∨ -b^{49, 15}_1 c b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ p_686 ∨ b^{49, 15}_0 c in DIMACS: 16823 16824 16825 686 16826 0 16823 16824 16825 686 -16827 0 16823 16824 16825 686 16828 0 c -1-1 --> -2 c ( b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ b^{49, 14}_0 ∧ -p_686) -> ( b^{49, 15}_2 ∧ b^{49, 15}_1 ∧ -b^{49, 15}_0) c in CNF: c -b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ p_686 ∨ b^{49, 15}_2 c -b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ p_686 ∨ b^{49, 15}_1 c -b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ p_686 ∨ -b^{49, 15}_0 c in DIMACS: -16823 16824 -16825 686 16826 0 -16823 16824 -16825 686 16827 0 -16823 16824 -16825 686 -16828 0 c -2-1 --> break c ( b^{49, 14}_2 ∧ b^{49, 14}_1 ∧ -b^{49, 14}_0 ∧ -p_686) -> break c in CNF: c -b^{49, 14}_2 ∨ -b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ p_686 ∨ break c in DIMACS: -16823 -16824 16825 686 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 14}_2 ∧ -b^{49, 14}_1 ∧ -b^{49, 14}_0 ∧ true) c in CNF: c -b^{49, 14}_2 ∨ b^{49, 14}_1 ∨ b^{49, 14}_0 ∨ false c in DIMACS: -16823 16824 16825 0 c 3 does not represent an automaton state. c -(-b^{49, 14}_2 ∧ b^{49, 14}_1 ∧ b^{49, 14}_0 ∧ true) c in CNF: c b^{49, 14}_2 ∨ -b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ false c in DIMACS: 16823 -16824 -16825 0 c -3 does not represent an automaton state. c -( b^{49, 14}_2 ∧ b^{49, 14}_1 ∧ b^{49, 14}_0 ∧ true) c in CNF: c -b^{49, 14}_2 ∨ -b^{49, 14}_1 ∨ -b^{49, 14}_0 ∨ false c in DIMACS: -16823 -16824 -16825 0 c i = 15 c -2+1 --> -1 c ( b^{49, 15}_2 ∧ b^{49, 15}_1 ∧ -b^{49, 15}_0 ∧ p_735) -> ( b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ b^{49, 16}_0) c in CNF: c -b^{49, 15}_2 ∨ -b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ -p_735 ∨ b^{49, 16}_2 c -b^{49, 15}_2 ∨ -b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ -p_735 ∨ -b^{49, 16}_1 c -b^{49, 15}_2 ∨ -b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ -p_735 ∨ b^{49, 16}_0 c in DIMACS: -16826 -16827 16828 -735 16829 0 -16826 -16827 16828 -735 -16830 0 -16826 -16827 16828 -735 16831 0 c -1+1 --> 0 c ( b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ b^{49, 15}_0 ∧ p_735) -> (-b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ -b^{49, 16}_0) c in CNF: c -b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ -p_735 ∨ -b^{49, 16}_2 c -b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ -p_735 ∨ -b^{49, 16}_1 c -b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ -p_735 ∨ -b^{49, 16}_0 c in DIMACS: -16826 16827 -16828 -735 -16829 0 -16826 16827 -16828 -735 -16830 0 -16826 16827 -16828 -735 -16831 0 c 0+1 --> 1 c (-b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ -b^{49, 15}_0 ∧ p_735) -> (-b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ b^{49, 16}_0) c in CNF: c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ -p_735 ∨ -b^{49, 16}_2 c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ -p_735 ∨ -b^{49, 16}_1 c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ -p_735 ∨ b^{49, 16}_0 c in DIMACS: 16826 16827 16828 -735 -16829 0 16826 16827 16828 -735 -16830 0 16826 16827 16828 -735 16831 0 c 1+1 --> 2 c (-b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ b^{49, 15}_0 ∧ p_735) -> (-b^{49, 16}_2 ∧ b^{49, 16}_1 ∧ -b^{49, 16}_0) c in CNF: c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ -p_735 ∨ -b^{49, 16}_2 c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ -p_735 ∨ b^{49, 16}_1 c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ -p_735 ∨ -b^{49, 16}_0 c in DIMACS: 16826 16827 -16828 -735 -16829 0 16826 16827 -16828 -735 16830 0 16826 16827 -16828 -735 -16831 0 c 2+1 --> break c (-b^{49, 15}_2 ∧ b^{49, 15}_1 ∧ -b^{49, 15}_0 ∧ p_735) -> break c in CNF: c b^{49, 15}_2 ∨ -b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ -p_735 ∨ break c in DIMACS: 16826 -16827 16828 -735 1162 0 c 2-1 --> 1 c (-b^{49, 15}_2 ∧ b^{49, 15}_1 ∧ -b^{49, 15}_0 ∧ -p_735) -> (-b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ b^{49, 16}_0) c in CNF: c b^{49, 15}_2 ∨ -b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ p_735 ∨ -b^{49, 16}_2 c b^{49, 15}_2 ∨ -b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ p_735 ∨ -b^{49, 16}_1 c b^{49, 15}_2 ∨ -b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ p_735 ∨ b^{49, 16}_0 c in DIMACS: 16826 -16827 16828 735 -16829 0 16826 -16827 16828 735 -16830 0 16826 -16827 16828 735 16831 0 c 1-1 --> 0 c (-b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ b^{49, 15}_0 ∧ -p_735) -> (-b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ -b^{49, 16}_0) c in CNF: c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ p_735 ∨ -b^{49, 16}_2 c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ p_735 ∨ -b^{49, 16}_1 c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ p_735 ∨ -b^{49, 16}_0 c in DIMACS: 16826 16827 -16828 735 -16829 0 16826 16827 -16828 735 -16830 0 16826 16827 -16828 735 -16831 0 c 0-1 --> -1 c (-b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ -b^{49, 15}_0 ∧ -p_735) -> ( b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ b^{49, 16}_0) c in CNF: c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ p_735 ∨ b^{49, 16}_2 c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ p_735 ∨ -b^{49, 16}_1 c b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ p_735 ∨ b^{49, 16}_0 c in DIMACS: 16826 16827 16828 735 16829 0 16826 16827 16828 735 -16830 0 16826 16827 16828 735 16831 0 c -1-1 --> -2 c ( b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ b^{49, 15}_0 ∧ -p_735) -> ( b^{49, 16}_2 ∧ b^{49, 16}_1 ∧ -b^{49, 16}_0) c in CNF: c -b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ p_735 ∨ b^{49, 16}_2 c -b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ p_735 ∨ b^{49, 16}_1 c -b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ p_735 ∨ -b^{49, 16}_0 c in DIMACS: -16826 16827 -16828 735 16829 0 -16826 16827 -16828 735 16830 0 -16826 16827 -16828 735 -16831 0 c -2-1 --> break c ( b^{49, 15}_2 ∧ b^{49, 15}_1 ∧ -b^{49, 15}_0 ∧ -p_735) -> break c in CNF: c -b^{49, 15}_2 ∨ -b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ p_735 ∨ break c in DIMACS: -16826 -16827 16828 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 15}_2 ∧ -b^{49, 15}_1 ∧ -b^{49, 15}_0 ∧ true) c in CNF: c -b^{49, 15}_2 ∨ b^{49, 15}_1 ∨ b^{49, 15}_0 ∨ false c in DIMACS: -16826 16827 16828 0 c 3 does not represent an automaton state. c -(-b^{49, 15}_2 ∧ b^{49, 15}_1 ∧ b^{49, 15}_0 ∧ true) c in CNF: c b^{49, 15}_2 ∨ -b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ false c in DIMACS: 16826 -16827 -16828 0 c -3 does not represent an automaton state. c -( b^{49, 15}_2 ∧ b^{49, 15}_1 ∧ b^{49, 15}_0 ∧ true) c in CNF: c -b^{49, 15}_2 ∨ -b^{49, 15}_1 ∨ -b^{49, 15}_0 ∨ false c in DIMACS: -16826 -16827 -16828 0 c i = 16 c -2+1 --> -1 c ( b^{49, 16}_2 ∧ b^{49, 16}_1 ∧ -b^{49, 16}_0 ∧ p_784) -> ( b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ b^{49, 17}_0) c in CNF: c -b^{49, 16}_2 ∨ -b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ -p_784 ∨ b^{49, 17}_2 c -b^{49, 16}_2 ∨ -b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ -p_784 ∨ -b^{49, 17}_1 c -b^{49, 16}_2 ∨ -b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ -p_784 ∨ b^{49, 17}_0 c in DIMACS: -16829 -16830 16831 -784 16832 0 -16829 -16830 16831 -784 -16833 0 -16829 -16830 16831 -784 16834 0 c -1+1 --> 0 c ( b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ b^{49, 16}_0 ∧ p_784) -> (-b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ -b^{49, 17}_0) c in CNF: c -b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ -p_784 ∨ -b^{49, 17}_2 c -b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ -p_784 ∨ -b^{49, 17}_1 c -b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ -p_784 ∨ -b^{49, 17}_0 c in DIMACS: -16829 16830 -16831 -784 -16832 0 -16829 16830 -16831 -784 -16833 0 -16829 16830 -16831 -784 -16834 0 c 0+1 --> 1 c (-b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ -b^{49, 16}_0 ∧ p_784) -> (-b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ b^{49, 17}_0) c in CNF: c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ -p_784 ∨ -b^{49, 17}_2 c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ -p_784 ∨ -b^{49, 17}_1 c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ -p_784 ∨ b^{49, 17}_0 c in DIMACS: 16829 16830 16831 -784 -16832 0 16829 16830 16831 -784 -16833 0 16829 16830 16831 -784 16834 0 c 1+1 --> 2 c (-b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ b^{49, 16}_0 ∧ p_784) -> (-b^{49, 17}_2 ∧ b^{49, 17}_1 ∧ -b^{49, 17}_0) c in CNF: c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ -p_784 ∨ -b^{49, 17}_2 c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ -p_784 ∨ b^{49, 17}_1 c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ -p_784 ∨ -b^{49, 17}_0 c in DIMACS: 16829 16830 -16831 -784 -16832 0 16829 16830 -16831 -784 16833 0 16829 16830 -16831 -784 -16834 0 c 2+1 --> break c (-b^{49, 16}_2 ∧ b^{49, 16}_1 ∧ -b^{49, 16}_0 ∧ p_784) -> break c in CNF: c b^{49, 16}_2 ∨ -b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ -p_784 ∨ break c in DIMACS: 16829 -16830 16831 -784 1162 0 c 2-1 --> 1 c (-b^{49, 16}_2 ∧ b^{49, 16}_1 ∧ -b^{49, 16}_0 ∧ -p_784) -> (-b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ b^{49, 17}_0) c in CNF: c b^{49, 16}_2 ∨ -b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ p_784 ∨ -b^{49, 17}_2 c b^{49, 16}_2 ∨ -b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ p_784 ∨ -b^{49, 17}_1 c b^{49, 16}_2 ∨ -b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ p_784 ∨ b^{49, 17}_0 c in DIMACS: 16829 -16830 16831 784 -16832 0 16829 -16830 16831 784 -16833 0 16829 -16830 16831 784 16834 0 c 1-1 --> 0 c (-b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ b^{49, 16}_0 ∧ -p_784) -> (-b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ -b^{49, 17}_0) c in CNF: c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ p_784 ∨ -b^{49, 17}_2 c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ p_784 ∨ -b^{49, 17}_1 c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ p_784 ∨ -b^{49, 17}_0 c in DIMACS: 16829 16830 -16831 784 -16832 0 16829 16830 -16831 784 -16833 0 16829 16830 -16831 784 -16834 0 c 0-1 --> -1 c (-b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ -b^{49, 16}_0 ∧ -p_784) -> ( b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ b^{49, 17}_0) c in CNF: c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ p_784 ∨ b^{49, 17}_2 c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ p_784 ∨ -b^{49, 17}_1 c b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ p_784 ∨ b^{49, 17}_0 c in DIMACS: 16829 16830 16831 784 16832 0 16829 16830 16831 784 -16833 0 16829 16830 16831 784 16834 0 c -1-1 --> -2 c ( b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ b^{49, 16}_0 ∧ -p_784) -> ( b^{49, 17}_2 ∧ b^{49, 17}_1 ∧ -b^{49, 17}_0) c in CNF: c -b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ p_784 ∨ b^{49, 17}_2 c -b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ p_784 ∨ b^{49, 17}_1 c -b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ p_784 ∨ -b^{49, 17}_0 c in DIMACS: -16829 16830 -16831 784 16832 0 -16829 16830 -16831 784 16833 0 -16829 16830 -16831 784 -16834 0 c -2-1 --> break c ( b^{49, 16}_2 ∧ b^{49, 16}_1 ∧ -b^{49, 16}_0 ∧ -p_784) -> break c in CNF: c -b^{49, 16}_2 ∨ -b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ p_784 ∨ break c in DIMACS: -16829 -16830 16831 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 16}_2 ∧ -b^{49, 16}_1 ∧ -b^{49, 16}_0 ∧ true) c in CNF: c -b^{49, 16}_2 ∨ b^{49, 16}_1 ∨ b^{49, 16}_0 ∨ false c in DIMACS: -16829 16830 16831 0 c 3 does not represent an automaton state. c -(-b^{49, 16}_2 ∧ b^{49, 16}_1 ∧ b^{49, 16}_0 ∧ true) c in CNF: c b^{49, 16}_2 ∨ -b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ false c in DIMACS: 16829 -16830 -16831 0 c -3 does not represent an automaton state. c -( b^{49, 16}_2 ∧ b^{49, 16}_1 ∧ b^{49, 16}_0 ∧ true) c in CNF: c -b^{49, 16}_2 ∨ -b^{49, 16}_1 ∨ -b^{49, 16}_0 ∨ false c in DIMACS: -16829 -16830 -16831 0 c i = 17 c -2+1 --> -1 c ( b^{49, 17}_2 ∧ b^{49, 17}_1 ∧ -b^{49, 17}_0 ∧ p_833) -> ( b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ b^{49, 18}_0) c in CNF: c -b^{49, 17}_2 ∨ -b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ -p_833 ∨ b^{49, 18}_2 c -b^{49, 17}_2 ∨ -b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ -p_833 ∨ -b^{49, 18}_1 c -b^{49, 17}_2 ∨ -b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ -p_833 ∨ b^{49, 18}_0 c in DIMACS: -16832 -16833 16834 -833 16835 0 -16832 -16833 16834 -833 -16836 0 -16832 -16833 16834 -833 16837 0 c -1+1 --> 0 c ( b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ b^{49, 17}_0 ∧ p_833) -> (-b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ -b^{49, 18}_0) c in CNF: c -b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ -p_833 ∨ -b^{49, 18}_2 c -b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ -p_833 ∨ -b^{49, 18}_1 c -b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ -p_833 ∨ -b^{49, 18}_0 c in DIMACS: -16832 16833 -16834 -833 -16835 0 -16832 16833 -16834 -833 -16836 0 -16832 16833 -16834 -833 -16837 0 c 0+1 --> 1 c (-b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ -b^{49, 17}_0 ∧ p_833) -> (-b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ b^{49, 18}_0) c in CNF: c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ -p_833 ∨ -b^{49, 18}_2 c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ -p_833 ∨ -b^{49, 18}_1 c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ -p_833 ∨ b^{49, 18}_0 c in DIMACS: 16832 16833 16834 -833 -16835 0 16832 16833 16834 -833 -16836 0 16832 16833 16834 -833 16837 0 c 1+1 --> 2 c (-b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ b^{49, 17}_0 ∧ p_833) -> (-b^{49, 18}_2 ∧ b^{49, 18}_1 ∧ -b^{49, 18}_0) c in CNF: c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ -p_833 ∨ -b^{49, 18}_2 c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ -p_833 ∨ b^{49, 18}_1 c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ -p_833 ∨ -b^{49, 18}_0 c in DIMACS: 16832 16833 -16834 -833 -16835 0 16832 16833 -16834 -833 16836 0 16832 16833 -16834 -833 -16837 0 c 2+1 --> break c (-b^{49, 17}_2 ∧ b^{49, 17}_1 ∧ -b^{49, 17}_0 ∧ p_833) -> break c in CNF: c b^{49, 17}_2 ∨ -b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ -p_833 ∨ break c in DIMACS: 16832 -16833 16834 -833 1162 0 c 2-1 --> 1 c (-b^{49, 17}_2 ∧ b^{49, 17}_1 ∧ -b^{49, 17}_0 ∧ -p_833) -> (-b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ b^{49, 18}_0) c in CNF: c b^{49, 17}_2 ∨ -b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ p_833 ∨ -b^{49, 18}_2 c b^{49, 17}_2 ∨ -b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ p_833 ∨ -b^{49, 18}_1 c b^{49, 17}_2 ∨ -b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ p_833 ∨ b^{49, 18}_0 c in DIMACS: 16832 -16833 16834 833 -16835 0 16832 -16833 16834 833 -16836 0 16832 -16833 16834 833 16837 0 c 1-1 --> 0 c (-b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ b^{49, 17}_0 ∧ -p_833) -> (-b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ -b^{49, 18}_0) c in CNF: c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ p_833 ∨ -b^{49, 18}_2 c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ p_833 ∨ -b^{49, 18}_1 c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ p_833 ∨ -b^{49, 18}_0 c in DIMACS: 16832 16833 -16834 833 -16835 0 16832 16833 -16834 833 -16836 0 16832 16833 -16834 833 -16837 0 c 0-1 --> -1 c (-b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ -b^{49, 17}_0 ∧ -p_833) -> ( b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ b^{49, 18}_0) c in CNF: c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ p_833 ∨ b^{49, 18}_2 c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ p_833 ∨ -b^{49, 18}_1 c b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ p_833 ∨ b^{49, 18}_0 c in DIMACS: 16832 16833 16834 833 16835 0 16832 16833 16834 833 -16836 0 16832 16833 16834 833 16837 0 c -1-1 --> -2 c ( b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ b^{49, 17}_0 ∧ -p_833) -> ( b^{49, 18}_2 ∧ b^{49, 18}_1 ∧ -b^{49, 18}_0) c in CNF: c -b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ p_833 ∨ b^{49, 18}_2 c -b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ p_833 ∨ b^{49, 18}_1 c -b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ p_833 ∨ -b^{49, 18}_0 c in DIMACS: -16832 16833 -16834 833 16835 0 -16832 16833 -16834 833 16836 0 -16832 16833 -16834 833 -16837 0 c -2-1 --> break c ( b^{49, 17}_2 ∧ b^{49, 17}_1 ∧ -b^{49, 17}_0 ∧ -p_833) -> break c in CNF: c -b^{49, 17}_2 ∨ -b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ p_833 ∨ break c in DIMACS: -16832 -16833 16834 833 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 17}_2 ∧ -b^{49, 17}_1 ∧ -b^{49, 17}_0 ∧ true) c in CNF: c -b^{49, 17}_2 ∨ b^{49, 17}_1 ∨ b^{49, 17}_0 ∨ false c in DIMACS: -16832 16833 16834 0 c 3 does not represent an automaton state. c -(-b^{49, 17}_2 ∧ b^{49, 17}_1 ∧ b^{49, 17}_0 ∧ true) c in CNF: c b^{49, 17}_2 ∨ -b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ false c in DIMACS: 16832 -16833 -16834 0 c -3 does not represent an automaton state. c -( b^{49, 17}_2 ∧ b^{49, 17}_1 ∧ b^{49, 17}_0 ∧ true) c in CNF: c -b^{49, 17}_2 ∨ -b^{49, 17}_1 ∨ -b^{49, 17}_0 ∨ false c in DIMACS: -16832 -16833 -16834 0 c i = 18 c -2+1 --> -1 c ( b^{49, 18}_2 ∧ b^{49, 18}_1 ∧ -b^{49, 18}_0 ∧ p_882) -> ( b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ b^{49, 19}_0) c in CNF: c -b^{49, 18}_2 ∨ -b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ -p_882 ∨ b^{49, 19}_2 c -b^{49, 18}_2 ∨ -b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ -p_882 ∨ -b^{49, 19}_1 c -b^{49, 18}_2 ∨ -b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ -p_882 ∨ b^{49, 19}_0 c in DIMACS: -16835 -16836 16837 -882 16838 0 -16835 -16836 16837 -882 -16839 0 -16835 -16836 16837 -882 16840 0 c -1+1 --> 0 c ( b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ b^{49, 18}_0 ∧ p_882) -> (-b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ -b^{49, 19}_0) c in CNF: c -b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ -p_882 ∨ -b^{49, 19}_2 c -b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ -p_882 ∨ -b^{49, 19}_1 c -b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ -p_882 ∨ -b^{49, 19}_0 c in DIMACS: -16835 16836 -16837 -882 -16838 0 -16835 16836 -16837 -882 -16839 0 -16835 16836 -16837 -882 -16840 0 c 0+1 --> 1 c (-b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ -b^{49, 18}_0 ∧ p_882) -> (-b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ b^{49, 19}_0) c in CNF: c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ -p_882 ∨ -b^{49, 19}_2 c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ -p_882 ∨ -b^{49, 19}_1 c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ -p_882 ∨ b^{49, 19}_0 c in DIMACS: 16835 16836 16837 -882 -16838 0 16835 16836 16837 -882 -16839 0 16835 16836 16837 -882 16840 0 c 1+1 --> 2 c (-b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ b^{49, 18}_0 ∧ p_882) -> (-b^{49, 19}_2 ∧ b^{49, 19}_1 ∧ -b^{49, 19}_0) c in CNF: c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ -p_882 ∨ -b^{49, 19}_2 c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ -p_882 ∨ b^{49, 19}_1 c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ -p_882 ∨ -b^{49, 19}_0 c in DIMACS: 16835 16836 -16837 -882 -16838 0 16835 16836 -16837 -882 16839 0 16835 16836 -16837 -882 -16840 0 c 2+1 --> break c (-b^{49, 18}_2 ∧ b^{49, 18}_1 ∧ -b^{49, 18}_0 ∧ p_882) -> break c in CNF: c b^{49, 18}_2 ∨ -b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ -p_882 ∨ break c in DIMACS: 16835 -16836 16837 -882 1162 0 c 2-1 --> 1 c (-b^{49, 18}_2 ∧ b^{49, 18}_1 ∧ -b^{49, 18}_0 ∧ -p_882) -> (-b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ b^{49, 19}_0) c in CNF: c b^{49, 18}_2 ∨ -b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ p_882 ∨ -b^{49, 19}_2 c b^{49, 18}_2 ∨ -b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ p_882 ∨ -b^{49, 19}_1 c b^{49, 18}_2 ∨ -b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ p_882 ∨ b^{49, 19}_0 c in DIMACS: 16835 -16836 16837 882 -16838 0 16835 -16836 16837 882 -16839 0 16835 -16836 16837 882 16840 0 c 1-1 --> 0 c (-b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ b^{49, 18}_0 ∧ -p_882) -> (-b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ -b^{49, 19}_0) c in CNF: c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ p_882 ∨ -b^{49, 19}_2 c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ p_882 ∨ -b^{49, 19}_1 c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ p_882 ∨ -b^{49, 19}_0 c in DIMACS: 16835 16836 -16837 882 -16838 0 16835 16836 -16837 882 -16839 0 16835 16836 -16837 882 -16840 0 c 0-1 --> -1 c (-b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ -b^{49, 18}_0 ∧ -p_882) -> ( b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ b^{49, 19}_0) c in CNF: c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ p_882 ∨ b^{49, 19}_2 c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ p_882 ∨ -b^{49, 19}_1 c b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ p_882 ∨ b^{49, 19}_0 c in DIMACS: 16835 16836 16837 882 16838 0 16835 16836 16837 882 -16839 0 16835 16836 16837 882 16840 0 c -1-1 --> -2 c ( b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ b^{49, 18}_0 ∧ -p_882) -> ( b^{49, 19}_2 ∧ b^{49, 19}_1 ∧ -b^{49, 19}_0) c in CNF: c -b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ p_882 ∨ b^{49, 19}_2 c -b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ p_882 ∨ b^{49, 19}_1 c -b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ p_882 ∨ -b^{49, 19}_0 c in DIMACS: -16835 16836 -16837 882 16838 0 -16835 16836 -16837 882 16839 0 -16835 16836 -16837 882 -16840 0 c -2-1 --> break c ( b^{49, 18}_2 ∧ b^{49, 18}_1 ∧ -b^{49, 18}_0 ∧ -p_882) -> break c in CNF: c -b^{49, 18}_2 ∨ -b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ p_882 ∨ break c in DIMACS: -16835 -16836 16837 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 18}_2 ∧ -b^{49, 18}_1 ∧ -b^{49, 18}_0 ∧ true) c in CNF: c -b^{49, 18}_2 ∨ b^{49, 18}_1 ∨ b^{49, 18}_0 ∨ false c in DIMACS: -16835 16836 16837 0 c 3 does not represent an automaton state. c -(-b^{49, 18}_2 ∧ b^{49, 18}_1 ∧ b^{49, 18}_0 ∧ true) c in CNF: c b^{49, 18}_2 ∨ -b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ false c in DIMACS: 16835 -16836 -16837 0 c -3 does not represent an automaton state. c -( b^{49, 18}_2 ∧ b^{49, 18}_1 ∧ b^{49, 18}_0 ∧ true) c in CNF: c -b^{49, 18}_2 ∨ -b^{49, 18}_1 ∨ -b^{49, 18}_0 ∨ false c in DIMACS: -16835 -16836 -16837 0 c i = 19 c -2+1 --> -1 c ( b^{49, 19}_2 ∧ b^{49, 19}_1 ∧ -b^{49, 19}_0 ∧ p_931) -> ( b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ b^{49, 20}_0) c in CNF: c -b^{49, 19}_2 ∨ -b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ -p_931 ∨ b^{49, 20}_2 c -b^{49, 19}_2 ∨ -b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ -p_931 ∨ -b^{49, 20}_1 c -b^{49, 19}_2 ∨ -b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ -p_931 ∨ b^{49, 20}_0 c in DIMACS: -16838 -16839 16840 -931 16841 0 -16838 -16839 16840 -931 -16842 0 -16838 -16839 16840 -931 16843 0 c -1+1 --> 0 c ( b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ b^{49, 19}_0 ∧ p_931) -> (-b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ -b^{49, 20}_0) c in CNF: c -b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ -p_931 ∨ -b^{49, 20}_2 c -b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ -p_931 ∨ -b^{49, 20}_1 c -b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ -p_931 ∨ -b^{49, 20}_0 c in DIMACS: -16838 16839 -16840 -931 -16841 0 -16838 16839 -16840 -931 -16842 0 -16838 16839 -16840 -931 -16843 0 c 0+1 --> 1 c (-b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ -b^{49, 19}_0 ∧ p_931) -> (-b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ b^{49, 20}_0) c in CNF: c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ -p_931 ∨ -b^{49, 20}_2 c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ -p_931 ∨ -b^{49, 20}_1 c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ -p_931 ∨ b^{49, 20}_0 c in DIMACS: 16838 16839 16840 -931 -16841 0 16838 16839 16840 -931 -16842 0 16838 16839 16840 -931 16843 0 c 1+1 --> 2 c (-b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ b^{49, 19}_0 ∧ p_931) -> (-b^{49, 20}_2 ∧ b^{49, 20}_1 ∧ -b^{49, 20}_0) c in CNF: c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ -p_931 ∨ -b^{49, 20}_2 c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ -p_931 ∨ b^{49, 20}_1 c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ -p_931 ∨ -b^{49, 20}_0 c in DIMACS: 16838 16839 -16840 -931 -16841 0 16838 16839 -16840 -931 16842 0 16838 16839 -16840 -931 -16843 0 c 2+1 --> break c (-b^{49, 19}_2 ∧ b^{49, 19}_1 ∧ -b^{49, 19}_0 ∧ p_931) -> break c in CNF: c b^{49, 19}_2 ∨ -b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ -p_931 ∨ break c in DIMACS: 16838 -16839 16840 -931 1162 0 c 2-1 --> 1 c (-b^{49, 19}_2 ∧ b^{49, 19}_1 ∧ -b^{49, 19}_0 ∧ -p_931) -> (-b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ b^{49, 20}_0) c in CNF: c b^{49, 19}_2 ∨ -b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ p_931 ∨ -b^{49, 20}_2 c b^{49, 19}_2 ∨ -b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ p_931 ∨ -b^{49, 20}_1 c b^{49, 19}_2 ∨ -b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ p_931 ∨ b^{49, 20}_0 c in DIMACS: 16838 -16839 16840 931 -16841 0 16838 -16839 16840 931 -16842 0 16838 -16839 16840 931 16843 0 c 1-1 --> 0 c (-b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ b^{49, 19}_0 ∧ -p_931) -> (-b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ -b^{49, 20}_0) c in CNF: c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ p_931 ∨ -b^{49, 20}_2 c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ p_931 ∨ -b^{49, 20}_1 c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ p_931 ∨ -b^{49, 20}_0 c in DIMACS: 16838 16839 -16840 931 -16841 0 16838 16839 -16840 931 -16842 0 16838 16839 -16840 931 -16843 0 c 0-1 --> -1 c (-b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ -b^{49, 19}_0 ∧ -p_931) -> ( b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ b^{49, 20}_0) c in CNF: c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ p_931 ∨ b^{49, 20}_2 c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ p_931 ∨ -b^{49, 20}_1 c b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ p_931 ∨ b^{49, 20}_0 c in DIMACS: 16838 16839 16840 931 16841 0 16838 16839 16840 931 -16842 0 16838 16839 16840 931 16843 0 c -1-1 --> -2 c ( b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ b^{49, 19}_0 ∧ -p_931) -> ( b^{49, 20}_2 ∧ b^{49, 20}_1 ∧ -b^{49, 20}_0) c in CNF: c -b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ p_931 ∨ b^{49, 20}_2 c -b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ p_931 ∨ b^{49, 20}_1 c -b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ p_931 ∨ -b^{49, 20}_0 c in DIMACS: -16838 16839 -16840 931 16841 0 -16838 16839 -16840 931 16842 0 -16838 16839 -16840 931 -16843 0 c -2-1 --> break c ( b^{49, 19}_2 ∧ b^{49, 19}_1 ∧ -b^{49, 19}_0 ∧ -p_931) -> break c in CNF: c -b^{49, 19}_2 ∨ -b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ p_931 ∨ break c in DIMACS: -16838 -16839 16840 931 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 19}_2 ∧ -b^{49, 19}_1 ∧ -b^{49, 19}_0 ∧ true) c in CNF: c -b^{49, 19}_2 ∨ b^{49, 19}_1 ∨ b^{49, 19}_0 ∨ false c in DIMACS: -16838 16839 16840 0 c 3 does not represent an automaton state. c -(-b^{49, 19}_2 ∧ b^{49, 19}_1 ∧ b^{49, 19}_0 ∧ true) c in CNF: c b^{49, 19}_2 ∨ -b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ false c in DIMACS: 16838 -16839 -16840 0 c -3 does not represent an automaton state. c -( b^{49, 19}_2 ∧ b^{49, 19}_1 ∧ b^{49, 19}_0 ∧ true) c in CNF: c -b^{49, 19}_2 ∨ -b^{49, 19}_1 ∨ -b^{49, 19}_0 ∨ false c in DIMACS: -16838 -16839 -16840 0 c i = 20 c -2+1 --> -1 c ( b^{49, 20}_2 ∧ b^{49, 20}_1 ∧ -b^{49, 20}_0 ∧ p_980) -> ( b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ b^{49, 21}_0) c in CNF: c -b^{49, 20}_2 ∨ -b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ -p_980 ∨ b^{49, 21}_2 c -b^{49, 20}_2 ∨ -b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ -p_980 ∨ -b^{49, 21}_1 c -b^{49, 20}_2 ∨ -b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ -p_980 ∨ b^{49, 21}_0 c in DIMACS: -16841 -16842 16843 -980 16844 0 -16841 -16842 16843 -980 -16845 0 -16841 -16842 16843 -980 16846 0 c -1+1 --> 0 c ( b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ b^{49, 20}_0 ∧ p_980) -> (-b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ -b^{49, 21}_0) c in CNF: c -b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ -p_980 ∨ -b^{49, 21}_2 c -b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ -p_980 ∨ -b^{49, 21}_1 c -b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ -p_980 ∨ -b^{49, 21}_0 c in DIMACS: -16841 16842 -16843 -980 -16844 0 -16841 16842 -16843 -980 -16845 0 -16841 16842 -16843 -980 -16846 0 c 0+1 --> 1 c (-b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ -b^{49, 20}_0 ∧ p_980) -> (-b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ b^{49, 21}_0) c in CNF: c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ -p_980 ∨ -b^{49, 21}_2 c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ -p_980 ∨ -b^{49, 21}_1 c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ -p_980 ∨ b^{49, 21}_0 c in DIMACS: 16841 16842 16843 -980 -16844 0 16841 16842 16843 -980 -16845 0 16841 16842 16843 -980 16846 0 c 1+1 --> 2 c (-b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ b^{49, 20}_0 ∧ p_980) -> (-b^{49, 21}_2 ∧ b^{49, 21}_1 ∧ -b^{49, 21}_0) c in CNF: c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ -p_980 ∨ -b^{49, 21}_2 c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ -p_980 ∨ b^{49, 21}_1 c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ -p_980 ∨ -b^{49, 21}_0 c in DIMACS: 16841 16842 -16843 -980 -16844 0 16841 16842 -16843 -980 16845 0 16841 16842 -16843 -980 -16846 0 c 2+1 --> break c (-b^{49, 20}_2 ∧ b^{49, 20}_1 ∧ -b^{49, 20}_0 ∧ p_980) -> break c in CNF: c b^{49, 20}_2 ∨ -b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ -p_980 ∨ break c in DIMACS: 16841 -16842 16843 -980 1162 0 c 2-1 --> 1 c (-b^{49, 20}_2 ∧ b^{49, 20}_1 ∧ -b^{49, 20}_0 ∧ -p_980) -> (-b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ b^{49, 21}_0) c in CNF: c b^{49, 20}_2 ∨ -b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ p_980 ∨ -b^{49, 21}_2 c b^{49, 20}_2 ∨ -b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ p_980 ∨ -b^{49, 21}_1 c b^{49, 20}_2 ∨ -b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ p_980 ∨ b^{49, 21}_0 c in DIMACS: 16841 -16842 16843 980 -16844 0 16841 -16842 16843 980 -16845 0 16841 -16842 16843 980 16846 0 c 1-1 --> 0 c (-b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ b^{49, 20}_0 ∧ -p_980) -> (-b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ -b^{49, 21}_0) c in CNF: c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ p_980 ∨ -b^{49, 21}_2 c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ p_980 ∨ -b^{49, 21}_1 c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ p_980 ∨ -b^{49, 21}_0 c in DIMACS: 16841 16842 -16843 980 -16844 0 16841 16842 -16843 980 -16845 0 16841 16842 -16843 980 -16846 0 c 0-1 --> -1 c (-b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ -b^{49, 20}_0 ∧ -p_980) -> ( b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ b^{49, 21}_0) c in CNF: c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ p_980 ∨ b^{49, 21}_2 c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ p_980 ∨ -b^{49, 21}_1 c b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ p_980 ∨ b^{49, 21}_0 c in DIMACS: 16841 16842 16843 980 16844 0 16841 16842 16843 980 -16845 0 16841 16842 16843 980 16846 0 c -1-1 --> -2 c ( b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ b^{49, 20}_0 ∧ -p_980) -> ( b^{49, 21}_2 ∧ b^{49, 21}_1 ∧ -b^{49, 21}_0) c in CNF: c -b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ p_980 ∨ b^{49, 21}_2 c -b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ p_980 ∨ b^{49, 21}_1 c -b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ p_980 ∨ -b^{49, 21}_0 c in DIMACS: -16841 16842 -16843 980 16844 0 -16841 16842 -16843 980 16845 0 -16841 16842 -16843 980 -16846 0 c -2-1 --> break c ( b^{49, 20}_2 ∧ b^{49, 20}_1 ∧ -b^{49, 20}_0 ∧ -p_980) -> break c in CNF: c -b^{49, 20}_2 ∨ -b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ p_980 ∨ break c in DIMACS: -16841 -16842 16843 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 20}_2 ∧ -b^{49, 20}_1 ∧ -b^{49, 20}_0 ∧ true) c in CNF: c -b^{49, 20}_2 ∨ b^{49, 20}_1 ∨ b^{49, 20}_0 ∨ false c in DIMACS: -16841 16842 16843 0 c 3 does not represent an automaton state. c -(-b^{49, 20}_2 ∧ b^{49, 20}_1 ∧ b^{49, 20}_0 ∧ true) c in CNF: c b^{49, 20}_2 ∨ -b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ false c in DIMACS: 16841 -16842 -16843 0 c -3 does not represent an automaton state. c -( b^{49, 20}_2 ∧ b^{49, 20}_1 ∧ b^{49, 20}_0 ∧ true) c in CNF: c -b^{49, 20}_2 ∨ -b^{49, 20}_1 ∨ -b^{49, 20}_0 ∨ false c in DIMACS: -16841 -16842 -16843 0 c i = 21 c -2+1 --> -1 c ( b^{49, 21}_2 ∧ b^{49, 21}_1 ∧ -b^{49, 21}_0 ∧ p_1029) -> ( b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ b^{49, 22}_0) c in CNF: c -b^{49, 21}_2 ∨ -b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ -p_1029 ∨ b^{49, 22}_2 c -b^{49, 21}_2 ∨ -b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ -p_1029 ∨ -b^{49, 22}_1 c -b^{49, 21}_2 ∨ -b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ -p_1029 ∨ b^{49, 22}_0 c in DIMACS: -16844 -16845 16846 -1029 16847 0 -16844 -16845 16846 -1029 -16848 0 -16844 -16845 16846 -1029 16849 0 c -1+1 --> 0 c ( b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ b^{49, 21}_0 ∧ p_1029) -> (-b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ -b^{49, 22}_0) c in CNF: c -b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ -p_1029 ∨ -b^{49, 22}_2 c -b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ -p_1029 ∨ -b^{49, 22}_1 c -b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ -p_1029 ∨ -b^{49, 22}_0 c in DIMACS: -16844 16845 -16846 -1029 -16847 0 -16844 16845 -16846 -1029 -16848 0 -16844 16845 -16846 -1029 -16849 0 c 0+1 --> 1 c (-b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ -b^{49, 21}_0 ∧ p_1029) -> (-b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ b^{49, 22}_0) c in CNF: c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ -p_1029 ∨ -b^{49, 22}_2 c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ -p_1029 ∨ -b^{49, 22}_1 c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ -p_1029 ∨ b^{49, 22}_0 c in DIMACS: 16844 16845 16846 -1029 -16847 0 16844 16845 16846 -1029 -16848 0 16844 16845 16846 -1029 16849 0 c 1+1 --> 2 c (-b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ b^{49, 21}_0 ∧ p_1029) -> (-b^{49, 22}_2 ∧ b^{49, 22}_1 ∧ -b^{49, 22}_0) c in CNF: c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ -p_1029 ∨ -b^{49, 22}_2 c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ -p_1029 ∨ b^{49, 22}_1 c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ -p_1029 ∨ -b^{49, 22}_0 c in DIMACS: 16844 16845 -16846 -1029 -16847 0 16844 16845 -16846 -1029 16848 0 16844 16845 -16846 -1029 -16849 0 c 2+1 --> break c (-b^{49, 21}_2 ∧ b^{49, 21}_1 ∧ -b^{49, 21}_0 ∧ p_1029) -> break c in CNF: c b^{49, 21}_2 ∨ -b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ -p_1029 ∨ break c in DIMACS: 16844 -16845 16846 -1029 1162 0 c 2-1 --> 1 c (-b^{49, 21}_2 ∧ b^{49, 21}_1 ∧ -b^{49, 21}_0 ∧ -p_1029) -> (-b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ b^{49, 22}_0) c in CNF: c b^{49, 21}_2 ∨ -b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ p_1029 ∨ -b^{49, 22}_2 c b^{49, 21}_2 ∨ -b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ p_1029 ∨ -b^{49, 22}_1 c b^{49, 21}_2 ∨ -b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ p_1029 ∨ b^{49, 22}_0 c in DIMACS: 16844 -16845 16846 1029 -16847 0 16844 -16845 16846 1029 -16848 0 16844 -16845 16846 1029 16849 0 c 1-1 --> 0 c (-b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ b^{49, 21}_0 ∧ -p_1029) -> (-b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ -b^{49, 22}_0) c in CNF: c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ p_1029 ∨ -b^{49, 22}_2 c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ p_1029 ∨ -b^{49, 22}_1 c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ p_1029 ∨ -b^{49, 22}_0 c in DIMACS: 16844 16845 -16846 1029 -16847 0 16844 16845 -16846 1029 -16848 0 16844 16845 -16846 1029 -16849 0 c 0-1 --> -1 c (-b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ -b^{49, 21}_0 ∧ -p_1029) -> ( b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ b^{49, 22}_0) c in CNF: c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ p_1029 ∨ b^{49, 22}_2 c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ p_1029 ∨ -b^{49, 22}_1 c b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ p_1029 ∨ b^{49, 22}_0 c in DIMACS: 16844 16845 16846 1029 16847 0 16844 16845 16846 1029 -16848 0 16844 16845 16846 1029 16849 0 c -1-1 --> -2 c ( b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ b^{49, 21}_0 ∧ -p_1029) -> ( b^{49, 22}_2 ∧ b^{49, 22}_1 ∧ -b^{49, 22}_0) c in CNF: c -b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ p_1029 ∨ b^{49, 22}_2 c -b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ p_1029 ∨ b^{49, 22}_1 c -b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ p_1029 ∨ -b^{49, 22}_0 c in DIMACS: -16844 16845 -16846 1029 16847 0 -16844 16845 -16846 1029 16848 0 -16844 16845 -16846 1029 -16849 0 c -2-1 --> break c ( b^{49, 21}_2 ∧ b^{49, 21}_1 ∧ -b^{49, 21}_0 ∧ -p_1029) -> break c in CNF: c -b^{49, 21}_2 ∨ -b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ p_1029 ∨ break c in DIMACS: -16844 -16845 16846 1029 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 21}_2 ∧ -b^{49, 21}_1 ∧ -b^{49, 21}_0 ∧ true) c in CNF: c -b^{49, 21}_2 ∨ b^{49, 21}_1 ∨ b^{49, 21}_0 ∨ false c in DIMACS: -16844 16845 16846 0 c 3 does not represent an automaton state. c -(-b^{49, 21}_2 ∧ b^{49, 21}_1 ∧ b^{49, 21}_0 ∧ true) c in CNF: c b^{49, 21}_2 ∨ -b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ false c in DIMACS: 16844 -16845 -16846 0 c -3 does not represent an automaton state. c -( b^{49, 21}_2 ∧ b^{49, 21}_1 ∧ b^{49, 21}_0 ∧ true) c in CNF: c -b^{49, 21}_2 ∨ -b^{49, 21}_1 ∨ -b^{49, 21}_0 ∨ false c in DIMACS: -16844 -16845 -16846 0 c i = 22 c -2+1 --> -1 c ( b^{49, 22}_2 ∧ b^{49, 22}_1 ∧ -b^{49, 22}_0 ∧ p_1078) -> ( b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ b^{49, 23}_0) c in CNF: c -b^{49, 22}_2 ∨ -b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ -p_1078 ∨ b^{49, 23}_2 c -b^{49, 22}_2 ∨ -b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ -p_1078 ∨ -b^{49, 23}_1 c -b^{49, 22}_2 ∨ -b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ -p_1078 ∨ b^{49, 23}_0 c in DIMACS: -16847 -16848 16849 -1078 16850 0 -16847 -16848 16849 -1078 -16851 0 -16847 -16848 16849 -1078 16852 0 c -1+1 --> 0 c ( b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ b^{49, 22}_0 ∧ p_1078) -> (-b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ -b^{49, 23}_0) c in CNF: c -b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ -p_1078 ∨ -b^{49, 23}_2 c -b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ -p_1078 ∨ -b^{49, 23}_1 c -b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ -p_1078 ∨ -b^{49, 23}_0 c in DIMACS: -16847 16848 -16849 -1078 -16850 0 -16847 16848 -16849 -1078 -16851 0 -16847 16848 -16849 -1078 -16852 0 c 0+1 --> 1 c (-b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ -b^{49, 22}_0 ∧ p_1078) -> (-b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ b^{49, 23}_0) c in CNF: c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ -p_1078 ∨ -b^{49, 23}_2 c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ -p_1078 ∨ -b^{49, 23}_1 c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ -p_1078 ∨ b^{49, 23}_0 c in DIMACS: 16847 16848 16849 -1078 -16850 0 16847 16848 16849 -1078 -16851 0 16847 16848 16849 -1078 16852 0 c 1+1 --> 2 c (-b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ b^{49, 22}_0 ∧ p_1078) -> (-b^{49, 23}_2 ∧ b^{49, 23}_1 ∧ -b^{49, 23}_0) c in CNF: c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ -p_1078 ∨ -b^{49, 23}_2 c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ -p_1078 ∨ b^{49, 23}_1 c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ -p_1078 ∨ -b^{49, 23}_0 c in DIMACS: 16847 16848 -16849 -1078 -16850 0 16847 16848 -16849 -1078 16851 0 16847 16848 -16849 -1078 -16852 0 c 2+1 --> break c (-b^{49, 22}_2 ∧ b^{49, 22}_1 ∧ -b^{49, 22}_0 ∧ p_1078) -> break c in CNF: c b^{49, 22}_2 ∨ -b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ -p_1078 ∨ break c in DIMACS: 16847 -16848 16849 -1078 1162 0 c 2-1 --> 1 c (-b^{49, 22}_2 ∧ b^{49, 22}_1 ∧ -b^{49, 22}_0 ∧ -p_1078) -> (-b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ b^{49, 23}_0) c in CNF: c b^{49, 22}_2 ∨ -b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ p_1078 ∨ -b^{49, 23}_2 c b^{49, 22}_2 ∨ -b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ p_1078 ∨ -b^{49, 23}_1 c b^{49, 22}_2 ∨ -b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ p_1078 ∨ b^{49, 23}_0 c in DIMACS: 16847 -16848 16849 1078 -16850 0 16847 -16848 16849 1078 -16851 0 16847 -16848 16849 1078 16852 0 c 1-1 --> 0 c (-b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ b^{49, 22}_0 ∧ -p_1078) -> (-b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ -b^{49, 23}_0) c in CNF: c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ p_1078 ∨ -b^{49, 23}_2 c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ p_1078 ∨ -b^{49, 23}_1 c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ p_1078 ∨ -b^{49, 23}_0 c in DIMACS: 16847 16848 -16849 1078 -16850 0 16847 16848 -16849 1078 -16851 0 16847 16848 -16849 1078 -16852 0 c 0-1 --> -1 c (-b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ -b^{49, 22}_0 ∧ -p_1078) -> ( b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ b^{49, 23}_0) c in CNF: c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ p_1078 ∨ b^{49, 23}_2 c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ p_1078 ∨ -b^{49, 23}_1 c b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ p_1078 ∨ b^{49, 23}_0 c in DIMACS: 16847 16848 16849 1078 16850 0 16847 16848 16849 1078 -16851 0 16847 16848 16849 1078 16852 0 c -1-1 --> -2 c ( b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ b^{49, 22}_0 ∧ -p_1078) -> ( b^{49, 23}_2 ∧ b^{49, 23}_1 ∧ -b^{49, 23}_0) c in CNF: c -b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ p_1078 ∨ b^{49, 23}_2 c -b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ p_1078 ∨ b^{49, 23}_1 c -b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ p_1078 ∨ -b^{49, 23}_0 c in DIMACS: -16847 16848 -16849 1078 16850 0 -16847 16848 -16849 1078 16851 0 -16847 16848 -16849 1078 -16852 0 c -2-1 --> break c ( b^{49, 22}_2 ∧ b^{49, 22}_1 ∧ -b^{49, 22}_0 ∧ -p_1078) -> break c in CNF: c -b^{49, 22}_2 ∨ -b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ p_1078 ∨ break c in DIMACS: -16847 -16848 16849 1078 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 22}_2 ∧ -b^{49, 22}_1 ∧ -b^{49, 22}_0 ∧ true) c in CNF: c -b^{49, 22}_2 ∨ b^{49, 22}_1 ∨ b^{49, 22}_0 ∨ false c in DIMACS: -16847 16848 16849 0 c 3 does not represent an automaton state. c -(-b^{49, 22}_2 ∧ b^{49, 22}_1 ∧ b^{49, 22}_0 ∧ true) c in CNF: c b^{49, 22}_2 ∨ -b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ false c in DIMACS: 16847 -16848 -16849 0 c -3 does not represent an automaton state. c -( b^{49, 22}_2 ∧ b^{49, 22}_1 ∧ b^{49, 22}_0 ∧ true) c in CNF: c -b^{49, 22}_2 ∨ -b^{49, 22}_1 ∨ -b^{49, 22}_0 ∨ false c in DIMACS: -16847 -16848 -16849 0 c i = 23 c -2+1 --> -1 c ( b^{49, 23}_2 ∧ b^{49, 23}_1 ∧ -b^{49, 23}_0 ∧ p_1127) -> ( b^{49, 24}_2 ∧ -b^{49, 24}_1 ∧ b^{49, 24}_0) c in CNF: c -b^{49, 23}_2 ∨ -b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ -p_1127 ∨ b^{49, 24}_2 c -b^{49, 23}_2 ∨ -b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ -p_1127 ∨ -b^{49, 24}_1 c -b^{49, 23}_2 ∨ -b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ -p_1127 ∨ b^{49, 24}_0 c in DIMACS: -16850 -16851 16852 -1127 16853 0 -16850 -16851 16852 -1127 -16854 0 -16850 -16851 16852 -1127 16855 0 c -1+1 --> 0 c ( b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ b^{49, 23}_0 ∧ p_1127) -> (-b^{49, 24}_2 ∧ -b^{49, 24}_1 ∧ -b^{49, 24}_0) c in CNF: c -b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ -p_1127 ∨ -b^{49, 24}_2 c -b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ -p_1127 ∨ -b^{49, 24}_1 c -b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ -p_1127 ∨ -b^{49, 24}_0 c in DIMACS: -16850 16851 -16852 -1127 -16853 0 -16850 16851 -16852 -1127 -16854 0 -16850 16851 -16852 -1127 -16855 0 c 0+1 --> 1 c (-b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ -b^{49, 23}_0 ∧ p_1127) -> (-b^{49, 24}_2 ∧ -b^{49, 24}_1 ∧ b^{49, 24}_0) c in CNF: c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ -p_1127 ∨ -b^{49, 24}_2 c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ -p_1127 ∨ -b^{49, 24}_1 c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ -p_1127 ∨ b^{49, 24}_0 c in DIMACS: 16850 16851 16852 -1127 -16853 0 16850 16851 16852 -1127 -16854 0 16850 16851 16852 -1127 16855 0 c 1+1 --> 2 c (-b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ b^{49, 23}_0 ∧ p_1127) -> (-b^{49, 24}_2 ∧ b^{49, 24}_1 ∧ -b^{49, 24}_0) c in CNF: c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ -p_1127 ∨ -b^{49, 24}_2 c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ -p_1127 ∨ b^{49, 24}_1 c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ -p_1127 ∨ -b^{49, 24}_0 c in DIMACS: 16850 16851 -16852 -1127 -16853 0 16850 16851 -16852 -1127 16854 0 16850 16851 -16852 -1127 -16855 0 c 2+1 --> break c (-b^{49, 23}_2 ∧ b^{49, 23}_1 ∧ -b^{49, 23}_0 ∧ p_1127) -> break c in CNF: c b^{49, 23}_2 ∨ -b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ -p_1127 ∨ break c in DIMACS: 16850 -16851 16852 -1127 1162 0 c 2-1 --> 1 c (-b^{49, 23}_2 ∧ b^{49, 23}_1 ∧ -b^{49, 23}_0 ∧ -p_1127) -> (-b^{49, 24}_2 ∧ -b^{49, 24}_1 ∧ b^{49, 24}_0) c in CNF: c b^{49, 23}_2 ∨ -b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ p_1127 ∨ -b^{49, 24}_2 c b^{49, 23}_2 ∨ -b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ p_1127 ∨ -b^{49, 24}_1 c b^{49, 23}_2 ∨ -b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ p_1127 ∨ b^{49, 24}_0 c in DIMACS: 16850 -16851 16852 1127 -16853 0 16850 -16851 16852 1127 -16854 0 16850 -16851 16852 1127 16855 0 c 1-1 --> 0 c (-b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ b^{49, 23}_0 ∧ -p_1127) -> (-b^{49, 24}_2 ∧ -b^{49, 24}_1 ∧ -b^{49, 24}_0) c in CNF: c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ p_1127 ∨ -b^{49, 24}_2 c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ p_1127 ∨ -b^{49, 24}_1 c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ p_1127 ∨ -b^{49, 24}_0 c in DIMACS: 16850 16851 -16852 1127 -16853 0 16850 16851 -16852 1127 -16854 0 16850 16851 -16852 1127 -16855 0 c 0-1 --> -1 c (-b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ -b^{49, 23}_0 ∧ -p_1127) -> ( b^{49, 24}_2 ∧ -b^{49, 24}_1 ∧ b^{49, 24}_0) c in CNF: c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ p_1127 ∨ b^{49, 24}_2 c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ p_1127 ∨ -b^{49, 24}_1 c b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ p_1127 ∨ b^{49, 24}_0 c in DIMACS: 16850 16851 16852 1127 16853 0 16850 16851 16852 1127 -16854 0 16850 16851 16852 1127 16855 0 c -1-1 --> -2 c ( b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ b^{49, 23}_0 ∧ -p_1127) -> ( b^{49, 24}_2 ∧ b^{49, 24}_1 ∧ -b^{49, 24}_0) c in CNF: c -b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ p_1127 ∨ b^{49, 24}_2 c -b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ p_1127 ∨ b^{49, 24}_1 c -b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ p_1127 ∨ -b^{49, 24}_0 c in DIMACS: -16850 16851 -16852 1127 16853 0 -16850 16851 -16852 1127 16854 0 -16850 16851 -16852 1127 -16855 0 c -2-1 --> break c ( b^{49, 23}_2 ∧ b^{49, 23}_1 ∧ -b^{49, 23}_0 ∧ -p_1127) -> break c in CNF: c -b^{49, 23}_2 ∨ -b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ p_1127 ∨ break c in DIMACS: -16850 -16851 16852 1127 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{49, 23}_2 ∧ -b^{49, 23}_1 ∧ -b^{49, 23}_0 ∧ true) c in CNF: c -b^{49, 23}_2 ∨ b^{49, 23}_1 ∨ b^{49, 23}_0 ∨ false c in DIMACS: -16850 16851 16852 0 c 3 does not represent an automaton state. c -(-b^{49, 23}_2 ∧ b^{49, 23}_1 ∧ b^{49, 23}_0 ∧ true) c in CNF: c b^{49, 23}_2 ∨ -b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ false c in DIMACS: 16850 -16851 -16852 0 c -3 does not represent an automaton state. c -( b^{49, 23}_2 ∧ b^{49, 23}_1 ∧ b^{49, 23}_0 ∧ true) c in CNF: c -b^{49, 23}_2 ∨ -b^{49, 23}_1 ∨ -b^{49, 23}_0 ∨ false c in DIMACS: -16850 -16851 -16852 0 c INIT for k = 50 c -b^{50, 1}_2 c -b^{50, 1}_1 c -b^{50, 1}_0 c in DIMACS: -16856 0 -16857 0 -16858 0 c Transitions for k = 50 c i = 1 c -2+1 --> -1 c ( b^{50, 1}_2 ∧ b^{50, 1}_1 ∧ -b^{50, 1}_0 ∧ p_50) -> ( b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ b^{50, 2}_0) c in CNF: c -b^{50, 1}_2 ∨ -b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ -p_50 ∨ b^{50, 2}_2 c -b^{50, 1}_2 ∨ -b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ -p_50 ∨ -b^{50, 2}_1 c -b^{50, 1}_2 ∨ -b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ -p_50 ∨ b^{50, 2}_0 c in DIMACS: -16856 -16857 16858 -50 16859 0 -16856 -16857 16858 -50 -16860 0 -16856 -16857 16858 -50 16861 0 c -1+1 --> 0 c ( b^{50, 1}_2 ∧ -b^{50, 1}_1 ∧ b^{50, 1}_0 ∧ p_50) -> (-b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ -b^{50, 2}_0) c in CNF: c -b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ -p_50 ∨ -b^{50, 2}_2 c -b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ -p_50 ∨ -b^{50, 2}_1 c -b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ -p_50 ∨ -b^{50, 2}_0 c in DIMACS: -16856 16857 -16858 -50 -16859 0 -16856 16857 -16858 -50 -16860 0 -16856 16857 -16858 -50 -16861 0 c 0+1 --> 1 c (-b^{50, 1}_2 ∧ -b^{50, 1}_1 ∧ -b^{50, 1}_0 ∧ p_50) -> (-b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ b^{50, 2}_0) c in CNF: c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ -p_50 ∨ -b^{50, 2}_2 c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ -p_50 ∨ -b^{50, 2}_1 c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ -p_50 ∨ b^{50, 2}_0 c in DIMACS: 16856 16857 16858 -50 -16859 0 16856 16857 16858 -50 -16860 0 16856 16857 16858 -50 16861 0 c 1+1 --> 2 c (-b^{50, 1}_2 ∧ -b^{50, 1}_1 ∧ b^{50, 1}_0 ∧ p_50) -> (-b^{50, 2}_2 ∧ b^{50, 2}_1 ∧ -b^{50, 2}_0) c in CNF: c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ -p_50 ∨ -b^{50, 2}_2 c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ -p_50 ∨ b^{50, 2}_1 c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ -p_50 ∨ -b^{50, 2}_0 c in DIMACS: 16856 16857 -16858 -50 -16859 0 16856 16857 -16858 -50 16860 0 16856 16857 -16858 -50 -16861 0 c 2+1 --> break c (-b^{50, 1}_2 ∧ b^{50, 1}_1 ∧ -b^{50, 1}_0 ∧ p_50) -> break c in CNF: c b^{50, 1}_2 ∨ -b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ -p_50 ∨ break c in DIMACS: 16856 -16857 16858 -50 1162 0 c 2-1 --> 1 c (-b^{50, 1}_2 ∧ b^{50, 1}_1 ∧ -b^{50, 1}_0 ∧ -p_50) -> (-b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ b^{50, 2}_0) c in CNF: c b^{50, 1}_2 ∨ -b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ p_50 ∨ -b^{50, 2}_2 c b^{50, 1}_2 ∨ -b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ p_50 ∨ -b^{50, 2}_1 c b^{50, 1}_2 ∨ -b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ p_50 ∨ b^{50, 2}_0 c in DIMACS: 16856 -16857 16858 50 -16859 0 16856 -16857 16858 50 -16860 0 16856 -16857 16858 50 16861 0 c 1-1 --> 0 c (-b^{50, 1}_2 ∧ -b^{50, 1}_1 ∧ b^{50, 1}_0 ∧ -p_50) -> (-b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ -b^{50, 2}_0) c in CNF: c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ p_50 ∨ -b^{50, 2}_2 c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ p_50 ∨ -b^{50, 2}_1 c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ p_50 ∨ -b^{50, 2}_0 c in DIMACS: 16856 16857 -16858 50 -16859 0 16856 16857 -16858 50 -16860 0 16856 16857 -16858 50 -16861 0 c 0-1 --> -1 c (-b^{50, 1}_2 ∧ -b^{50, 1}_1 ∧ -b^{50, 1}_0 ∧ -p_50) -> ( b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ b^{50, 2}_0) c in CNF: c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ p_50 ∨ b^{50, 2}_2 c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ p_50 ∨ -b^{50, 2}_1 c b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ p_50 ∨ b^{50, 2}_0 c in DIMACS: 16856 16857 16858 50 16859 0 16856 16857 16858 50 -16860 0 16856 16857 16858 50 16861 0 c -1-1 --> -2 c ( b^{50, 1}_2 ∧ -b^{50, 1}_1 ∧ b^{50, 1}_0 ∧ -p_50) -> ( b^{50, 2}_2 ∧ b^{50, 2}_1 ∧ -b^{50, 2}_0) c in CNF: c -b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ p_50 ∨ b^{50, 2}_2 c -b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ p_50 ∨ b^{50, 2}_1 c -b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ p_50 ∨ -b^{50, 2}_0 c in DIMACS: -16856 16857 -16858 50 16859 0 -16856 16857 -16858 50 16860 0 -16856 16857 -16858 50 -16861 0 c -2-1 --> break c ( b^{50, 1}_2 ∧ b^{50, 1}_1 ∧ -b^{50, 1}_0 ∧ -p_50) -> break c in CNF: c -b^{50, 1}_2 ∨ -b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ p_50 ∨ break c in DIMACS: -16856 -16857 16858 50 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 1}_2 ∧ -b^{50, 1}_1 ∧ -b^{50, 1}_0 ∧ true) c in CNF: c -b^{50, 1}_2 ∨ b^{50, 1}_1 ∨ b^{50, 1}_0 ∨ false c in DIMACS: -16856 16857 16858 0 c 3 does not represent an automaton state. c -(-b^{50, 1}_2 ∧ b^{50, 1}_1 ∧ b^{50, 1}_0 ∧ true) c in CNF: c b^{50, 1}_2 ∨ -b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ false c in DIMACS: 16856 -16857 -16858 0 c -3 does not represent an automaton state. c -( b^{50, 1}_2 ∧ b^{50, 1}_1 ∧ b^{50, 1}_0 ∧ true) c in CNF: c -b^{50, 1}_2 ∨ -b^{50, 1}_1 ∨ -b^{50, 1}_0 ∨ false c in DIMACS: -16856 -16857 -16858 0 c i = 2 c -2+1 --> -1 c ( b^{50, 2}_2 ∧ b^{50, 2}_1 ∧ -b^{50, 2}_0 ∧ p_100) -> ( b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ b^{50, 3}_0) c in CNF: c -b^{50, 2}_2 ∨ -b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ -p_100 ∨ b^{50, 3}_2 c -b^{50, 2}_2 ∨ -b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ -p_100 ∨ -b^{50, 3}_1 c -b^{50, 2}_2 ∨ -b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ -p_100 ∨ b^{50, 3}_0 c in DIMACS: -16859 -16860 16861 -100 16862 0 -16859 -16860 16861 -100 -16863 0 -16859 -16860 16861 -100 16864 0 c -1+1 --> 0 c ( b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ b^{50, 2}_0 ∧ p_100) -> (-b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ -b^{50, 3}_0) c in CNF: c -b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ -p_100 ∨ -b^{50, 3}_2 c -b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ -p_100 ∨ -b^{50, 3}_1 c -b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ -p_100 ∨ -b^{50, 3}_0 c in DIMACS: -16859 16860 -16861 -100 -16862 0 -16859 16860 -16861 -100 -16863 0 -16859 16860 -16861 -100 -16864 0 c 0+1 --> 1 c (-b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ -b^{50, 2}_0 ∧ p_100) -> (-b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ b^{50, 3}_0) c in CNF: c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ -p_100 ∨ -b^{50, 3}_2 c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ -p_100 ∨ -b^{50, 3}_1 c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ -p_100 ∨ b^{50, 3}_0 c in DIMACS: 16859 16860 16861 -100 -16862 0 16859 16860 16861 -100 -16863 0 16859 16860 16861 -100 16864 0 c 1+1 --> 2 c (-b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ b^{50, 2}_0 ∧ p_100) -> (-b^{50, 3}_2 ∧ b^{50, 3}_1 ∧ -b^{50, 3}_0) c in CNF: c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ -p_100 ∨ -b^{50, 3}_2 c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ -p_100 ∨ b^{50, 3}_1 c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ -p_100 ∨ -b^{50, 3}_0 c in DIMACS: 16859 16860 -16861 -100 -16862 0 16859 16860 -16861 -100 16863 0 16859 16860 -16861 -100 -16864 0 c 2+1 --> break c (-b^{50, 2}_2 ∧ b^{50, 2}_1 ∧ -b^{50, 2}_0 ∧ p_100) -> break c in CNF: c b^{50, 2}_2 ∨ -b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ -p_100 ∨ break c in DIMACS: 16859 -16860 16861 -100 1162 0 c 2-1 --> 1 c (-b^{50, 2}_2 ∧ b^{50, 2}_1 ∧ -b^{50, 2}_0 ∧ -p_100) -> (-b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ b^{50, 3}_0) c in CNF: c b^{50, 2}_2 ∨ -b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ p_100 ∨ -b^{50, 3}_2 c b^{50, 2}_2 ∨ -b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ p_100 ∨ -b^{50, 3}_1 c b^{50, 2}_2 ∨ -b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ p_100 ∨ b^{50, 3}_0 c in DIMACS: 16859 -16860 16861 100 -16862 0 16859 -16860 16861 100 -16863 0 16859 -16860 16861 100 16864 0 c 1-1 --> 0 c (-b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ b^{50, 2}_0 ∧ -p_100) -> (-b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ -b^{50, 3}_0) c in CNF: c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ p_100 ∨ -b^{50, 3}_2 c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ p_100 ∨ -b^{50, 3}_1 c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ p_100 ∨ -b^{50, 3}_0 c in DIMACS: 16859 16860 -16861 100 -16862 0 16859 16860 -16861 100 -16863 0 16859 16860 -16861 100 -16864 0 c 0-1 --> -1 c (-b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ -b^{50, 2}_0 ∧ -p_100) -> ( b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ b^{50, 3}_0) c in CNF: c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ p_100 ∨ b^{50, 3}_2 c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ p_100 ∨ -b^{50, 3}_1 c b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ p_100 ∨ b^{50, 3}_0 c in DIMACS: 16859 16860 16861 100 16862 0 16859 16860 16861 100 -16863 0 16859 16860 16861 100 16864 0 c -1-1 --> -2 c ( b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ b^{50, 2}_0 ∧ -p_100) -> ( b^{50, 3}_2 ∧ b^{50, 3}_1 ∧ -b^{50, 3}_0) c in CNF: c -b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ p_100 ∨ b^{50, 3}_2 c -b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ p_100 ∨ b^{50, 3}_1 c -b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ p_100 ∨ -b^{50, 3}_0 c in DIMACS: -16859 16860 -16861 100 16862 0 -16859 16860 -16861 100 16863 0 -16859 16860 -16861 100 -16864 0 c -2-1 --> break c ( b^{50, 2}_2 ∧ b^{50, 2}_1 ∧ -b^{50, 2}_0 ∧ -p_100) -> break c in CNF: c -b^{50, 2}_2 ∨ -b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ p_100 ∨ break c in DIMACS: -16859 -16860 16861 100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 2}_2 ∧ -b^{50, 2}_1 ∧ -b^{50, 2}_0 ∧ true) c in CNF: c -b^{50, 2}_2 ∨ b^{50, 2}_1 ∨ b^{50, 2}_0 ∨ false c in DIMACS: -16859 16860 16861 0 c 3 does not represent an automaton state. c -(-b^{50, 2}_2 ∧ b^{50, 2}_1 ∧ b^{50, 2}_0 ∧ true) c in CNF: c b^{50, 2}_2 ∨ -b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ false c in DIMACS: 16859 -16860 -16861 0 c -3 does not represent an automaton state. c -( b^{50, 2}_2 ∧ b^{50, 2}_1 ∧ b^{50, 2}_0 ∧ true) c in CNF: c -b^{50, 2}_2 ∨ -b^{50, 2}_1 ∨ -b^{50, 2}_0 ∨ false c in DIMACS: -16859 -16860 -16861 0 c i = 3 c -2+1 --> -1 c ( b^{50, 3}_2 ∧ b^{50, 3}_1 ∧ -b^{50, 3}_0 ∧ p_150) -> ( b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ b^{50, 4}_0) c in CNF: c -b^{50, 3}_2 ∨ -b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ -p_150 ∨ b^{50, 4}_2 c -b^{50, 3}_2 ∨ -b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ -p_150 ∨ -b^{50, 4}_1 c -b^{50, 3}_2 ∨ -b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ -p_150 ∨ b^{50, 4}_0 c in DIMACS: -16862 -16863 16864 -150 16865 0 -16862 -16863 16864 -150 -16866 0 -16862 -16863 16864 -150 16867 0 c -1+1 --> 0 c ( b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ b^{50, 3}_0 ∧ p_150) -> (-b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ -b^{50, 4}_0) c in CNF: c -b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ -p_150 ∨ -b^{50, 4}_2 c -b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ -p_150 ∨ -b^{50, 4}_1 c -b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ -p_150 ∨ -b^{50, 4}_0 c in DIMACS: -16862 16863 -16864 -150 -16865 0 -16862 16863 -16864 -150 -16866 0 -16862 16863 -16864 -150 -16867 0 c 0+1 --> 1 c (-b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ -b^{50, 3}_0 ∧ p_150) -> (-b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ b^{50, 4}_0) c in CNF: c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ -p_150 ∨ -b^{50, 4}_2 c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ -p_150 ∨ -b^{50, 4}_1 c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ -p_150 ∨ b^{50, 4}_0 c in DIMACS: 16862 16863 16864 -150 -16865 0 16862 16863 16864 -150 -16866 0 16862 16863 16864 -150 16867 0 c 1+1 --> 2 c (-b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ b^{50, 3}_0 ∧ p_150) -> (-b^{50, 4}_2 ∧ b^{50, 4}_1 ∧ -b^{50, 4}_0) c in CNF: c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ -p_150 ∨ -b^{50, 4}_2 c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ -p_150 ∨ b^{50, 4}_1 c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ -p_150 ∨ -b^{50, 4}_0 c in DIMACS: 16862 16863 -16864 -150 -16865 0 16862 16863 -16864 -150 16866 0 16862 16863 -16864 -150 -16867 0 c 2+1 --> break c (-b^{50, 3}_2 ∧ b^{50, 3}_1 ∧ -b^{50, 3}_0 ∧ p_150) -> break c in CNF: c b^{50, 3}_2 ∨ -b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ -p_150 ∨ break c in DIMACS: 16862 -16863 16864 -150 1162 0 c 2-1 --> 1 c (-b^{50, 3}_2 ∧ b^{50, 3}_1 ∧ -b^{50, 3}_0 ∧ -p_150) -> (-b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ b^{50, 4}_0) c in CNF: c b^{50, 3}_2 ∨ -b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ p_150 ∨ -b^{50, 4}_2 c b^{50, 3}_2 ∨ -b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ p_150 ∨ -b^{50, 4}_1 c b^{50, 3}_2 ∨ -b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ p_150 ∨ b^{50, 4}_0 c in DIMACS: 16862 -16863 16864 150 -16865 0 16862 -16863 16864 150 -16866 0 16862 -16863 16864 150 16867 0 c 1-1 --> 0 c (-b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ b^{50, 3}_0 ∧ -p_150) -> (-b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ -b^{50, 4}_0) c in CNF: c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ p_150 ∨ -b^{50, 4}_2 c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ p_150 ∨ -b^{50, 4}_1 c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ p_150 ∨ -b^{50, 4}_0 c in DIMACS: 16862 16863 -16864 150 -16865 0 16862 16863 -16864 150 -16866 0 16862 16863 -16864 150 -16867 0 c 0-1 --> -1 c (-b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ -b^{50, 3}_0 ∧ -p_150) -> ( b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ b^{50, 4}_0) c in CNF: c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ p_150 ∨ b^{50, 4}_2 c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ p_150 ∨ -b^{50, 4}_1 c b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ p_150 ∨ b^{50, 4}_0 c in DIMACS: 16862 16863 16864 150 16865 0 16862 16863 16864 150 -16866 0 16862 16863 16864 150 16867 0 c -1-1 --> -2 c ( b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ b^{50, 3}_0 ∧ -p_150) -> ( b^{50, 4}_2 ∧ b^{50, 4}_1 ∧ -b^{50, 4}_0) c in CNF: c -b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ p_150 ∨ b^{50, 4}_2 c -b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ p_150 ∨ b^{50, 4}_1 c -b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ p_150 ∨ -b^{50, 4}_0 c in DIMACS: -16862 16863 -16864 150 16865 0 -16862 16863 -16864 150 16866 0 -16862 16863 -16864 150 -16867 0 c -2-1 --> break c ( b^{50, 3}_2 ∧ b^{50, 3}_1 ∧ -b^{50, 3}_0 ∧ -p_150) -> break c in CNF: c -b^{50, 3}_2 ∨ -b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ p_150 ∨ break c in DIMACS: -16862 -16863 16864 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 3}_2 ∧ -b^{50, 3}_1 ∧ -b^{50, 3}_0 ∧ true) c in CNF: c -b^{50, 3}_2 ∨ b^{50, 3}_1 ∨ b^{50, 3}_0 ∨ false c in DIMACS: -16862 16863 16864 0 c 3 does not represent an automaton state. c -(-b^{50, 3}_2 ∧ b^{50, 3}_1 ∧ b^{50, 3}_0 ∧ true) c in CNF: c b^{50, 3}_2 ∨ -b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ false c in DIMACS: 16862 -16863 -16864 0 c -3 does not represent an automaton state. c -( b^{50, 3}_2 ∧ b^{50, 3}_1 ∧ b^{50, 3}_0 ∧ true) c in CNF: c -b^{50, 3}_2 ∨ -b^{50, 3}_1 ∨ -b^{50, 3}_0 ∨ false c in DIMACS: -16862 -16863 -16864 0 c i = 4 c -2+1 --> -1 c ( b^{50, 4}_2 ∧ b^{50, 4}_1 ∧ -b^{50, 4}_0 ∧ p_200) -> ( b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ b^{50, 5}_0) c in CNF: c -b^{50, 4}_2 ∨ -b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ -p_200 ∨ b^{50, 5}_2 c -b^{50, 4}_2 ∨ -b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ -p_200 ∨ -b^{50, 5}_1 c -b^{50, 4}_2 ∨ -b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ -p_200 ∨ b^{50, 5}_0 c in DIMACS: -16865 -16866 16867 -200 16868 0 -16865 -16866 16867 -200 -16869 0 -16865 -16866 16867 -200 16870 0 c -1+1 --> 0 c ( b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ b^{50, 4}_0 ∧ p_200) -> (-b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ -b^{50, 5}_0) c in CNF: c -b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ -p_200 ∨ -b^{50, 5}_2 c -b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ -p_200 ∨ -b^{50, 5}_1 c -b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ -p_200 ∨ -b^{50, 5}_0 c in DIMACS: -16865 16866 -16867 -200 -16868 0 -16865 16866 -16867 -200 -16869 0 -16865 16866 -16867 -200 -16870 0 c 0+1 --> 1 c (-b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ -b^{50, 4}_0 ∧ p_200) -> (-b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ b^{50, 5}_0) c in CNF: c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ -p_200 ∨ -b^{50, 5}_2 c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ -p_200 ∨ -b^{50, 5}_1 c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ -p_200 ∨ b^{50, 5}_0 c in DIMACS: 16865 16866 16867 -200 -16868 0 16865 16866 16867 -200 -16869 0 16865 16866 16867 -200 16870 0 c 1+1 --> 2 c (-b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ b^{50, 4}_0 ∧ p_200) -> (-b^{50, 5}_2 ∧ b^{50, 5}_1 ∧ -b^{50, 5}_0) c in CNF: c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ -p_200 ∨ -b^{50, 5}_2 c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ -p_200 ∨ b^{50, 5}_1 c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ -p_200 ∨ -b^{50, 5}_0 c in DIMACS: 16865 16866 -16867 -200 -16868 0 16865 16866 -16867 -200 16869 0 16865 16866 -16867 -200 -16870 0 c 2+1 --> break c (-b^{50, 4}_2 ∧ b^{50, 4}_1 ∧ -b^{50, 4}_0 ∧ p_200) -> break c in CNF: c b^{50, 4}_2 ∨ -b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ -p_200 ∨ break c in DIMACS: 16865 -16866 16867 -200 1162 0 c 2-1 --> 1 c (-b^{50, 4}_2 ∧ b^{50, 4}_1 ∧ -b^{50, 4}_0 ∧ -p_200) -> (-b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ b^{50, 5}_0) c in CNF: c b^{50, 4}_2 ∨ -b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ p_200 ∨ -b^{50, 5}_2 c b^{50, 4}_2 ∨ -b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ p_200 ∨ -b^{50, 5}_1 c b^{50, 4}_2 ∨ -b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ p_200 ∨ b^{50, 5}_0 c in DIMACS: 16865 -16866 16867 200 -16868 0 16865 -16866 16867 200 -16869 0 16865 -16866 16867 200 16870 0 c 1-1 --> 0 c (-b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ b^{50, 4}_0 ∧ -p_200) -> (-b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ -b^{50, 5}_0) c in CNF: c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ p_200 ∨ -b^{50, 5}_2 c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ p_200 ∨ -b^{50, 5}_1 c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ p_200 ∨ -b^{50, 5}_0 c in DIMACS: 16865 16866 -16867 200 -16868 0 16865 16866 -16867 200 -16869 0 16865 16866 -16867 200 -16870 0 c 0-1 --> -1 c (-b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ -b^{50, 4}_0 ∧ -p_200) -> ( b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ b^{50, 5}_0) c in CNF: c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ p_200 ∨ b^{50, 5}_2 c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ p_200 ∨ -b^{50, 5}_1 c b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ p_200 ∨ b^{50, 5}_0 c in DIMACS: 16865 16866 16867 200 16868 0 16865 16866 16867 200 -16869 0 16865 16866 16867 200 16870 0 c -1-1 --> -2 c ( b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ b^{50, 4}_0 ∧ -p_200) -> ( b^{50, 5}_2 ∧ b^{50, 5}_1 ∧ -b^{50, 5}_0) c in CNF: c -b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ p_200 ∨ b^{50, 5}_2 c -b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ p_200 ∨ b^{50, 5}_1 c -b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ p_200 ∨ -b^{50, 5}_0 c in DIMACS: -16865 16866 -16867 200 16868 0 -16865 16866 -16867 200 16869 0 -16865 16866 -16867 200 -16870 0 c -2-1 --> break c ( b^{50, 4}_2 ∧ b^{50, 4}_1 ∧ -b^{50, 4}_0 ∧ -p_200) -> break c in CNF: c -b^{50, 4}_2 ∨ -b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ p_200 ∨ break c in DIMACS: -16865 -16866 16867 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 4}_2 ∧ -b^{50, 4}_1 ∧ -b^{50, 4}_0 ∧ true) c in CNF: c -b^{50, 4}_2 ∨ b^{50, 4}_1 ∨ b^{50, 4}_0 ∨ false c in DIMACS: -16865 16866 16867 0 c 3 does not represent an automaton state. c -(-b^{50, 4}_2 ∧ b^{50, 4}_1 ∧ b^{50, 4}_0 ∧ true) c in CNF: c b^{50, 4}_2 ∨ -b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ false c in DIMACS: 16865 -16866 -16867 0 c -3 does not represent an automaton state. c -( b^{50, 4}_2 ∧ b^{50, 4}_1 ∧ b^{50, 4}_0 ∧ true) c in CNF: c -b^{50, 4}_2 ∨ -b^{50, 4}_1 ∨ -b^{50, 4}_0 ∨ false c in DIMACS: -16865 -16866 -16867 0 c i = 5 c -2+1 --> -1 c ( b^{50, 5}_2 ∧ b^{50, 5}_1 ∧ -b^{50, 5}_0 ∧ p_250) -> ( b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ b^{50, 6}_0) c in CNF: c -b^{50, 5}_2 ∨ -b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ -p_250 ∨ b^{50, 6}_2 c -b^{50, 5}_2 ∨ -b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ -p_250 ∨ -b^{50, 6}_1 c -b^{50, 5}_2 ∨ -b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ -p_250 ∨ b^{50, 6}_0 c in DIMACS: -16868 -16869 16870 -250 16871 0 -16868 -16869 16870 -250 -16872 0 -16868 -16869 16870 -250 16873 0 c -1+1 --> 0 c ( b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ b^{50, 5}_0 ∧ p_250) -> (-b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ -b^{50, 6}_0) c in CNF: c -b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ -p_250 ∨ -b^{50, 6}_2 c -b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ -p_250 ∨ -b^{50, 6}_1 c -b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ -p_250 ∨ -b^{50, 6}_0 c in DIMACS: -16868 16869 -16870 -250 -16871 0 -16868 16869 -16870 -250 -16872 0 -16868 16869 -16870 -250 -16873 0 c 0+1 --> 1 c (-b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ -b^{50, 5}_0 ∧ p_250) -> (-b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ b^{50, 6}_0) c in CNF: c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ -p_250 ∨ -b^{50, 6}_2 c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ -p_250 ∨ -b^{50, 6}_1 c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ -p_250 ∨ b^{50, 6}_0 c in DIMACS: 16868 16869 16870 -250 -16871 0 16868 16869 16870 -250 -16872 0 16868 16869 16870 -250 16873 0 c 1+1 --> 2 c (-b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ b^{50, 5}_0 ∧ p_250) -> (-b^{50, 6}_2 ∧ b^{50, 6}_1 ∧ -b^{50, 6}_0) c in CNF: c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ -p_250 ∨ -b^{50, 6}_2 c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ -p_250 ∨ b^{50, 6}_1 c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ -p_250 ∨ -b^{50, 6}_0 c in DIMACS: 16868 16869 -16870 -250 -16871 0 16868 16869 -16870 -250 16872 0 16868 16869 -16870 -250 -16873 0 c 2+1 --> break c (-b^{50, 5}_2 ∧ b^{50, 5}_1 ∧ -b^{50, 5}_0 ∧ p_250) -> break c in CNF: c b^{50, 5}_2 ∨ -b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ -p_250 ∨ break c in DIMACS: 16868 -16869 16870 -250 1162 0 c 2-1 --> 1 c (-b^{50, 5}_2 ∧ b^{50, 5}_1 ∧ -b^{50, 5}_0 ∧ -p_250) -> (-b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ b^{50, 6}_0) c in CNF: c b^{50, 5}_2 ∨ -b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ p_250 ∨ -b^{50, 6}_2 c b^{50, 5}_2 ∨ -b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ p_250 ∨ -b^{50, 6}_1 c b^{50, 5}_2 ∨ -b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ p_250 ∨ b^{50, 6}_0 c in DIMACS: 16868 -16869 16870 250 -16871 0 16868 -16869 16870 250 -16872 0 16868 -16869 16870 250 16873 0 c 1-1 --> 0 c (-b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ b^{50, 5}_0 ∧ -p_250) -> (-b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ -b^{50, 6}_0) c in CNF: c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ p_250 ∨ -b^{50, 6}_2 c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ p_250 ∨ -b^{50, 6}_1 c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ p_250 ∨ -b^{50, 6}_0 c in DIMACS: 16868 16869 -16870 250 -16871 0 16868 16869 -16870 250 -16872 0 16868 16869 -16870 250 -16873 0 c 0-1 --> -1 c (-b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ -b^{50, 5}_0 ∧ -p_250) -> ( b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ b^{50, 6}_0) c in CNF: c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ p_250 ∨ b^{50, 6}_2 c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ p_250 ∨ -b^{50, 6}_1 c b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ p_250 ∨ b^{50, 6}_0 c in DIMACS: 16868 16869 16870 250 16871 0 16868 16869 16870 250 -16872 0 16868 16869 16870 250 16873 0 c -1-1 --> -2 c ( b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ b^{50, 5}_0 ∧ -p_250) -> ( b^{50, 6}_2 ∧ b^{50, 6}_1 ∧ -b^{50, 6}_0) c in CNF: c -b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ p_250 ∨ b^{50, 6}_2 c -b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ p_250 ∨ b^{50, 6}_1 c -b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ p_250 ∨ -b^{50, 6}_0 c in DIMACS: -16868 16869 -16870 250 16871 0 -16868 16869 -16870 250 16872 0 -16868 16869 -16870 250 -16873 0 c -2-1 --> break c ( b^{50, 5}_2 ∧ b^{50, 5}_1 ∧ -b^{50, 5}_0 ∧ -p_250) -> break c in CNF: c -b^{50, 5}_2 ∨ -b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ p_250 ∨ break c in DIMACS: -16868 -16869 16870 250 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 5}_2 ∧ -b^{50, 5}_1 ∧ -b^{50, 5}_0 ∧ true) c in CNF: c -b^{50, 5}_2 ∨ b^{50, 5}_1 ∨ b^{50, 5}_0 ∨ false c in DIMACS: -16868 16869 16870 0 c 3 does not represent an automaton state. c -(-b^{50, 5}_2 ∧ b^{50, 5}_1 ∧ b^{50, 5}_0 ∧ true) c in CNF: c b^{50, 5}_2 ∨ -b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ false c in DIMACS: 16868 -16869 -16870 0 c -3 does not represent an automaton state. c -( b^{50, 5}_2 ∧ b^{50, 5}_1 ∧ b^{50, 5}_0 ∧ true) c in CNF: c -b^{50, 5}_2 ∨ -b^{50, 5}_1 ∨ -b^{50, 5}_0 ∨ false c in DIMACS: -16868 -16869 -16870 0 c i = 6 c -2+1 --> -1 c ( b^{50, 6}_2 ∧ b^{50, 6}_1 ∧ -b^{50, 6}_0 ∧ p_300) -> ( b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ b^{50, 7}_0) c in CNF: c -b^{50, 6}_2 ∨ -b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ -p_300 ∨ b^{50, 7}_2 c -b^{50, 6}_2 ∨ -b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ -p_300 ∨ -b^{50, 7}_1 c -b^{50, 6}_2 ∨ -b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ -p_300 ∨ b^{50, 7}_0 c in DIMACS: -16871 -16872 16873 -300 16874 0 -16871 -16872 16873 -300 -16875 0 -16871 -16872 16873 -300 16876 0 c -1+1 --> 0 c ( b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ b^{50, 6}_0 ∧ p_300) -> (-b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ -b^{50, 7}_0) c in CNF: c -b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ -p_300 ∨ -b^{50, 7}_2 c -b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ -p_300 ∨ -b^{50, 7}_1 c -b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ -p_300 ∨ -b^{50, 7}_0 c in DIMACS: -16871 16872 -16873 -300 -16874 0 -16871 16872 -16873 -300 -16875 0 -16871 16872 -16873 -300 -16876 0 c 0+1 --> 1 c (-b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ -b^{50, 6}_0 ∧ p_300) -> (-b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ b^{50, 7}_0) c in CNF: c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ -p_300 ∨ -b^{50, 7}_2 c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ -p_300 ∨ -b^{50, 7}_1 c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ -p_300 ∨ b^{50, 7}_0 c in DIMACS: 16871 16872 16873 -300 -16874 0 16871 16872 16873 -300 -16875 0 16871 16872 16873 -300 16876 0 c 1+1 --> 2 c (-b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ b^{50, 6}_0 ∧ p_300) -> (-b^{50, 7}_2 ∧ b^{50, 7}_1 ∧ -b^{50, 7}_0) c in CNF: c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ -p_300 ∨ -b^{50, 7}_2 c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ -p_300 ∨ b^{50, 7}_1 c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ -p_300 ∨ -b^{50, 7}_0 c in DIMACS: 16871 16872 -16873 -300 -16874 0 16871 16872 -16873 -300 16875 0 16871 16872 -16873 -300 -16876 0 c 2+1 --> break c (-b^{50, 6}_2 ∧ b^{50, 6}_1 ∧ -b^{50, 6}_0 ∧ p_300) -> break c in CNF: c b^{50, 6}_2 ∨ -b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ -p_300 ∨ break c in DIMACS: 16871 -16872 16873 -300 1162 0 c 2-1 --> 1 c (-b^{50, 6}_2 ∧ b^{50, 6}_1 ∧ -b^{50, 6}_0 ∧ -p_300) -> (-b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ b^{50, 7}_0) c in CNF: c b^{50, 6}_2 ∨ -b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ p_300 ∨ -b^{50, 7}_2 c b^{50, 6}_2 ∨ -b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ p_300 ∨ -b^{50, 7}_1 c b^{50, 6}_2 ∨ -b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ p_300 ∨ b^{50, 7}_0 c in DIMACS: 16871 -16872 16873 300 -16874 0 16871 -16872 16873 300 -16875 0 16871 -16872 16873 300 16876 0 c 1-1 --> 0 c (-b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ b^{50, 6}_0 ∧ -p_300) -> (-b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ -b^{50, 7}_0) c in CNF: c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ p_300 ∨ -b^{50, 7}_2 c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ p_300 ∨ -b^{50, 7}_1 c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ p_300 ∨ -b^{50, 7}_0 c in DIMACS: 16871 16872 -16873 300 -16874 0 16871 16872 -16873 300 -16875 0 16871 16872 -16873 300 -16876 0 c 0-1 --> -1 c (-b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ -b^{50, 6}_0 ∧ -p_300) -> ( b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ b^{50, 7}_0) c in CNF: c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ p_300 ∨ b^{50, 7}_2 c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ p_300 ∨ -b^{50, 7}_1 c b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ p_300 ∨ b^{50, 7}_0 c in DIMACS: 16871 16872 16873 300 16874 0 16871 16872 16873 300 -16875 0 16871 16872 16873 300 16876 0 c -1-1 --> -2 c ( b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ b^{50, 6}_0 ∧ -p_300) -> ( b^{50, 7}_2 ∧ b^{50, 7}_1 ∧ -b^{50, 7}_0) c in CNF: c -b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ p_300 ∨ b^{50, 7}_2 c -b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ p_300 ∨ b^{50, 7}_1 c -b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ p_300 ∨ -b^{50, 7}_0 c in DIMACS: -16871 16872 -16873 300 16874 0 -16871 16872 -16873 300 16875 0 -16871 16872 -16873 300 -16876 0 c -2-1 --> break c ( b^{50, 6}_2 ∧ b^{50, 6}_1 ∧ -b^{50, 6}_0 ∧ -p_300) -> break c in CNF: c -b^{50, 6}_2 ∨ -b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ p_300 ∨ break c in DIMACS: -16871 -16872 16873 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 6}_2 ∧ -b^{50, 6}_1 ∧ -b^{50, 6}_0 ∧ true) c in CNF: c -b^{50, 6}_2 ∨ b^{50, 6}_1 ∨ b^{50, 6}_0 ∨ false c in DIMACS: -16871 16872 16873 0 c 3 does not represent an automaton state. c -(-b^{50, 6}_2 ∧ b^{50, 6}_1 ∧ b^{50, 6}_0 ∧ true) c in CNF: c b^{50, 6}_2 ∨ -b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ false c in DIMACS: 16871 -16872 -16873 0 c -3 does not represent an automaton state. c -( b^{50, 6}_2 ∧ b^{50, 6}_1 ∧ b^{50, 6}_0 ∧ true) c in CNF: c -b^{50, 6}_2 ∨ -b^{50, 6}_1 ∨ -b^{50, 6}_0 ∨ false c in DIMACS: -16871 -16872 -16873 0 c i = 7 c -2+1 --> -1 c ( b^{50, 7}_2 ∧ b^{50, 7}_1 ∧ -b^{50, 7}_0 ∧ p_350) -> ( b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ b^{50, 8}_0) c in CNF: c -b^{50, 7}_2 ∨ -b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ -p_350 ∨ b^{50, 8}_2 c -b^{50, 7}_2 ∨ -b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ -p_350 ∨ -b^{50, 8}_1 c -b^{50, 7}_2 ∨ -b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ -p_350 ∨ b^{50, 8}_0 c in DIMACS: -16874 -16875 16876 -350 16877 0 -16874 -16875 16876 -350 -16878 0 -16874 -16875 16876 -350 16879 0 c -1+1 --> 0 c ( b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ b^{50, 7}_0 ∧ p_350) -> (-b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ -b^{50, 8}_0) c in CNF: c -b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ -p_350 ∨ -b^{50, 8}_2 c -b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ -p_350 ∨ -b^{50, 8}_1 c -b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ -p_350 ∨ -b^{50, 8}_0 c in DIMACS: -16874 16875 -16876 -350 -16877 0 -16874 16875 -16876 -350 -16878 0 -16874 16875 -16876 -350 -16879 0 c 0+1 --> 1 c (-b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ -b^{50, 7}_0 ∧ p_350) -> (-b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ b^{50, 8}_0) c in CNF: c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ -p_350 ∨ -b^{50, 8}_2 c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ -p_350 ∨ -b^{50, 8}_1 c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ -p_350 ∨ b^{50, 8}_0 c in DIMACS: 16874 16875 16876 -350 -16877 0 16874 16875 16876 -350 -16878 0 16874 16875 16876 -350 16879 0 c 1+1 --> 2 c (-b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ b^{50, 7}_0 ∧ p_350) -> (-b^{50, 8}_2 ∧ b^{50, 8}_1 ∧ -b^{50, 8}_0) c in CNF: c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ -p_350 ∨ -b^{50, 8}_2 c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ -p_350 ∨ b^{50, 8}_1 c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ -p_350 ∨ -b^{50, 8}_0 c in DIMACS: 16874 16875 -16876 -350 -16877 0 16874 16875 -16876 -350 16878 0 16874 16875 -16876 -350 -16879 0 c 2+1 --> break c (-b^{50, 7}_2 ∧ b^{50, 7}_1 ∧ -b^{50, 7}_0 ∧ p_350) -> break c in CNF: c b^{50, 7}_2 ∨ -b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ -p_350 ∨ break c in DIMACS: 16874 -16875 16876 -350 1162 0 c 2-1 --> 1 c (-b^{50, 7}_2 ∧ b^{50, 7}_1 ∧ -b^{50, 7}_0 ∧ -p_350) -> (-b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ b^{50, 8}_0) c in CNF: c b^{50, 7}_2 ∨ -b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ p_350 ∨ -b^{50, 8}_2 c b^{50, 7}_2 ∨ -b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ p_350 ∨ -b^{50, 8}_1 c b^{50, 7}_2 ∨ -b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ p_350 ∨ b^{50, 8}_0 c in DIMACS: 16874 -16875 16876 350 -16877 0 16874 -16875 16876 350 -16878 0 16874 -16875 16876 350 16879 0 c 1-1 --> 0 c (-b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ b^{50, 7}_0 ∧ -p_350) -> (-b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ -b^{50, 8}_0) c in CNF: c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ p_350 ∨ -b^{50, 8}_2 c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ p_350 ∨ -b^{50, 8}_1 c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ p_350 ∨ -b^{50, 8}_0 c in DIMACS: 16874 16875 -16876 350 -16877 0 16874 16875 -16876 350 -16878 0 16874 16875 -16876 350 -16879 0 c 0-1 --> -1 c (-b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ -b^{50, 7}_0 ∧ -p_350) -> ( b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ b^{50, 8}_0) c in CNF: c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ p_350 ∨ b^{50, 8}_2 c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ p_350 ∨ -b^{50, 8}_1 c b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ p_350 ∨ b^{50, 8}_0 c in DIMACS: 16874 16875 16876 350 16877 0 16874 16875 16876 350 -16878 0 16874 16875 16876 350 16879 0 c -1-1 --> -2 c ( b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ b^{50, 7}_0 ∧ -p_350) -> ( b^{50, 8}_2 ∧ b^{50, 8}_1 ∧ -b^{50, 8}_0) c in CNF: c -b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ p_350 ∨ b^{50, 8}_2 c -b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ p_350 ∨ b^{50, 8}_1 c -b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ p_350 ∨ -b^{50, 8}_0 c in DIMACS: -16874 16875 -16876 350 16877 0 -16874 16875 -16876 350 16878 0 -16874 16875 -16876 350 -16879 0 c -2-1 --> break c ( b^{50, 7}_2 ∧ b^{50, 7}_1 ∧ -b^{50, 7}_0 ∧ -p_350) -> break c in CNF: c -b^{50, 7}_2 ∨ -b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ p_350 ∨ break c in DIMACS: -16874 -16875 16876 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 7}_2 ∧ -b^{50, 7}_1 ∧ -b^{50, 7}_0 ∧ true) c in CNF: c -b^{50, 7}_2 ∨ b^{50, 7}_1 ∨ b^{50, 7}_0 ∨ false c in DIMACS: -16874 16875 16876 0 c 3 does not represent an automaton state. c -(-b^{50, 7}_2 ∧ b^{50, 7}_1 ∧ b^{50, 7}_0 ∧ true) c in CNF: c b^{50, 7}_2 ∨ -b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ false c in DIMACS: 16874 -16875 -16876 0 c -3 does not represent an automaton state. c -( b^{50, 7}_2 ∧ b^{50, 7}_1 ∧ b^{50, 7}_0 ∧ true) c in CNF: c -b^{50, 7}_2 ∨ -b^{50, 7}_1 ∨ -b^{50, 7}_0 ∨ false c in DIMACS: -16874 -16875 -16876 0 c i = 8 c -2+1 --> -1 c ( b^{50, 8}_2 ∧ b^{50, 8}_1 ∧ -b^{50, 8}_0 ∧ p_400) -> ( b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ b^{50, 9}_0) c in CNF: c -b^{50, 8}_2 ∨ -b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ -p_400 ∨ b^{50, 9}_2 c -b^{50, 8}_2 ∨ -b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ -p_400 ∨ -b^{50, 9}_1 c -b^{50, 8}_2 ∨ -b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ -p_400 ∨ b^{50, 9}_0 c in DIMACS: -16877 -16878 16879 -400 16880 0 -16877 -16878 16879 -400 -16881 0 -16877 -16878 16879 -400 16882 0 c -1+1 --> 0 c ( b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ b^{50, 8}_0 ∧ p_400) -> (-b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ -b^{50, 9}_0) c in CNF: c -b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ -p_400 ∨ -b^{50, 9}_2 c -b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ -p_400 ∨ -b^{50, 9}_1 c -b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ -p_400 ∨ -b^{50, 9}_0 c in DIMACS: -16877 16878 -16879 -400 -16880 0 -16877 16878 -16879 -400 -16881 0 -16877 16878 -16879 -400 -16882 0 c 0+1 --> 1 c (-b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ -b^{50, 8}_0 ∧ p_400) -> (-b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ b^{50, 9}_0) c in CNF: c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ -p_400 ∨ -b^{50, 9}_2 c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ -p_400 ∨ -b^{50, 9}_1 c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ -p_400 ∨ b^{50, 9}_0 c in DIMACS: 16877 16878 16879 -400 -16880 0 16877 16878 16879 -400 -16881 0 16877 16878 16879 -400 16882 0 c 1+1 --> 2 c (-b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ b^{50, 8}_0 ∧ p_400) -> (-b^{50, 9}_2 ∧ b^{50, 9}_1 ∧ -b^{50, 9}_0) c in CNF: c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ -p_400 ∨ -b^{50, 9}_2 c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ -p_400 ∨ b^{50, 9}_1 c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ -p_400 ∨ -b^{50, 9}_0 c in DIMACS: 16877 16878 -16879 -400 -16880 0 16877 16878 -16879 -400 16881 0 16877 16878 -16879 -400 -16882 0 c 2+1 --> break c (-b^{50, 8}_2 ∧ b^{50, 8}_1 ∧ -b^{50, 8}_0 ∧ p_400) -> break c in CNF: c b^{50, 8}_2 ∨ -b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ -p_400 ∨ break c in DIMACS: 16877 -16878 16879 -400 1162 0 c 2-1 --> 1 c (-b^{50, 8}_2 ∧ b^{50, 8}_1 ∧ -b^{50, 8}_0 ∧ -p_400) -> (-b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ b^{50, 9}_0) c in CNF: c b^{50, 8}_2 ∨ -b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ p_400 ∨ -b^{50, 9}_2 c b^{50, 8}_2 ∨ -b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ p_400 ∨ -b^{50, 9}_1 c b^{50, 8}_2 ∨ -b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ p_400 ∨ b^{50, 9}_0 c in DIMACS: 16877 -16878 16879 400 -16880 0 16877 -16878 16879 400 -16881 0 16877 -16878 16879 400 16882 0 c 1-1 --> 0 c (-b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ b^{50, 8}_0 ∧ -p_400) -> (-b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ -b^{50, 9}_0) c in CNF: c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ p_400 ∨ -b^{50, 9}_2 c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ p_400 ∨ -b^{50, 9}_1 c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ p_400 ∨ -b^{50, 9}_0 c in DIMACS: 16877 16878 -16879 400 -16880 0 16877 16878 -16879 400 -16881 0 16877 16878 -16879 400 -16882 0 c 0-1 --> -1 c (-b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ -b^{50, 8}_0 ∧ -p_400) -> ( b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ b^{50, 9}_0) c in CNF: c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ p_400 ∨ b^{50, 9}_2 c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ p_400 ∨ -b^{50, 9}_1 c b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ p_400 ∨ b^{50, 9}_0 c in DIMACS: 16877 16878 16879 400 16880 0 16877 16878 16879 400 -16881 0 16877 16878 16879 400 16882 0 c -1-1 --> -2 c ( b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ b^{50, 8}_0 ∧ -p_400) -> ( b^{50, 9}_2 ∧ b^{50, 9}_1 ∧ -b^{50, 9}_0) c in CNF: c -b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ p_400 ∨ b^{50, 9}_2 c -b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ p_400 ∨ b^{50, 9}_1 c -b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ p_400 ∨ -b^{50, 9}_0 c in DIMACS: -16877 16878 -16879 400 16880 0 -16877 16878 -16879 400 16881 0 -16877 16878 -16879 400 -16882 0 c -2-1 --> break c ( b^{50, 8}_2 ∧ b^{50, 8}_1 ∧ -b^{50, 8}_0 ∧ -p_400) -> break c in CNF: c -b^{50, 8}_2 ∨ -b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ p_400 ∨ break c in DIMACS: -16877 -16878 16879 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 8}_2 ∧ -b^{50, 8}_1 ∧ -b^{50, 8}_0 ∧ true) c in CNF: c -b^{50, 8}_2 ∨ b^{50, 8}_1 ∨ b^{50, 8}_0 ∨ false c in DIMACS: -16877 16878 16879 0 c 3 does not represent an automaton state. c -(-b^{50, 8}_2 ∧ b^{50, 8}_1 ∧ b^{50, 8}_0 ∧ true) c in CNF: c b^{50, 8}_2 ∨ -b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ false c in DIMACS: 16877 -16878 -16879 0 c -3 does not represent an automaton state. c -( b^{50, 8}_2 ∧ b^{50, 8}_1 ∧ b^{50, 8}_0 ∧ true) c in CNF: c -b^{50, 8}_2 ∨ -b^{50, 8}_1 ∨ -b^{50, 8}_0 ∨ false c in DIMACS: -16877 -16878 -16879 0 c i = 9 c -2+1 --> -1 c ( b^{50, 9}_2 ∧ b^{50, 9}_1 ∧ -b^{50, 9}_0 ∧ p_450) -> ( b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ b^{50, 10}_0) c in CNF: c -b^{50, 9}_2 ∨ -b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ -p_450 ∨ b^{50, 10}_2 c -b^{50, 9}_2 ∨ -b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ -p_450 ∨ -b^{50, 10}_1 c -b^{50, 9}_2 ∨ -b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ -p_450 ∨ b^{50, 10}_0 c in DIMACS: -16880 -16881 16882 -450 16883 0 -16880 -16881 16882 -450 -16884 0 -16880 -16881 16882 -450 16885 0 c -1+1 --> 0 c ( b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ b^{50, 9}_0 ∧ p_450) -> (-b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ -b^{50, 10}_0) c in CNF: c -b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ -p_450 ∨ -b^{50, 10}_2 c -b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ -p_450 ∨ -b^{50, 10}_1 c -b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ -p_450 ∨ -b^{50, 10}_0 c in DIMACS: -16880 16881 -16882 -450 -16883 0 -16880 16881 -16882 -450 -16884 0 -16880 16881 -16882 -450 -16885 0 c 0+1 --> 1 c (-b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ -b^{50, 9}_0 ∧ p_450) -> (-b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ b^{50, 10}_0) c in CNF: c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ -p_450 ∨ -b^{50, 10}_2 c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ -p_450 ∨ -b^{50, 10}_1 c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ -p_450 ∨ b^{50, 10}_0 c in DIMACS: 16880 16881 16882 -450 -16883 0 16880 16881 16882 -450 -16884 0 16880 16881 16882 -450 16885 0 c 1+1 --> 2 c (-b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ b^{50, 9}_0 ∧ p_450) -> (-b^{50, 10}_2 ∧ b^{50, 10}_1 ∧ -b^{50, 10}_0) c in CNF: c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ -p_450 ∨ -b^{50, 10}_2 c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ -p_450 ∨ b^{50, 10}_1 c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ -p_450 ∨ -b^{50, 10}_0 c in DIMACS: 16880 16881 -16882 -450 -16883 0 16880 16881 -16882 -450 16884 0 16880 16881 -16882 -450 -16885 0 c 2+1 --> break c (-b^{50, 9}_2 ∧ b^{50, 9}_1 ∧ -b^{50, 9}_0 ∧ p_450) -> break c in CNF: c b^{50, 9}_2 ∨ -b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ -p_450 ∨ break c in DIMACS: 16880 -16881 16882 -450 1162 0 c 2-1 --> 1 c (-b^{50, 9}_2 ∧ b^{50, 9}_1 ∧ -b^{50, 9}_0 ∧ -p_450) -> (-b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ b^{50, 10}_0) c in CNF: c b^{50, 9}_2 ∨ -b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ p_450 ∨ -b^{50, 10}_2 c b^{50, 9}_2 ∨ -b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ p_450 ∨ -b^{50, 10}_1 c b^{50, 9}_2 ∨ -b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ p_450 ∨ b^{50, 10}_0 c in DIMACS: 16880 -16881 16882 450 -16883 0 16880 -16881 16882 450 -16884 0 16880 -16881 16882 450 16885 0 c 1-1 --> 0 c (-b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ b^{50, 9}_0 ∧ -p_450) -> (-b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ -b^{50, 10}_0) c in CNF: c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ p_450 ∨ -b^{50, 10}_2 c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ p_450 ∨ -b^{50, 10}_1 c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ p_450 ∨ -b^{50, 10}_0 c in DIMACS: 16880 16881 -16882 450 -16883 0 16880 16881 -16882 450 -16884 0 16880 16881 -16882 450 -16885 0 c 0-1 --> -1 c (-b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ -b^{50, 9}_0 ∧ -p_450) -> ( b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ b^{50, 10}_0) c in CNF: c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ p_450 ∨ b^{50, 10}_2 c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ p_450 ∨ -b^{50, 10}_1 c b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ p_450 ∨ b^{50, 10}_0 c in DIMACS: 16880 16881 16882 450 16883 0 16880 16881 16882 450 -16884 0 16880 16881 16882 450 16885 0 c -1-1 --> -2 c ( b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ b^{50, 9}_0 ∧ -p_450) -> ( b^{50, 10}_2 ∧ b^{50, 10}_1 ∧ -b^{50, 10}_0) c in CNF: c -b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ p_450 ∨ b^{50, 10}_2 c -b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ p_450 ∨ b^{50, 10}_1 c -b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ p_450 ∨ -b^{50, 10}_0 c in DIMACS: -16880 16881 -16882 450 16883 0 -16880 16881 -16882 450 16884 0 -16880 16881 -16882 450 -16885 0 c -2-1 --> break c ( b^{50, 9}_2 ∧ b^{50, 9}_1 ∧ -b^{50, 9}_0 ∧ -p_450) -> break c in CNF: c -b^{50, 9}_2 ∨ -b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ p_450 ∨ break c in DIMACS: -16880 -16881 16882 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 9}_2 ∧ -b^{50, 9}_1 ∧ -b^{50, 9}_0 ∧ true) c in CNF: c -b^{50, 9}_2 ∨ b^{50, 9}_1 ∨ b^{50, 9}_0 ∨ false c in DIMACS: -16880 16881 16882 0 c 3 does not represent an automaton state. c -(-b^{50, 9}_2 ∧ b^{50, 9}_1 ∧ b^{50, 9}_0 ∧ true) c in CNF: c b^{50, 9}_2 ∨ -b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ false c in DIMACS: 16880 -16881 -16882 0 c -3 does not represent an automaton state. c -( b^{50, 9}_2 ∧ b^{50, 9}_1 ∧ b^{50, 9}_0 ∧ true) c in CNF: c -b^{50, 9}_2 ∨ -b^{50, 9}_1 ∨ -b^{50, 9}_0 ∨ false c in DIMACS: -16880 -16881 -16882 0 c i = 10 c -2+1 --> -1 c ( b^{50, 10}_2 ∧ b^{50, 10}_1 ∧ -b^{50, 10}_0 ∧ p_500) -> ( b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ b^{50, 11}_0) c in CNF: c -b^{50, 10}_2 ∨ -b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ -p_500 ∨ b^{50, 11}_2 c -b^{50, 10}_2 ∨ -b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ -p_500 ∨ -b^{50, 11}_1 c -b^{50, 10}_2 ∨ -b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ -p_500 ∨ b^{50, 11}_0 c in DIMACS: -16883 -16884 16885 -500 16886 0 -16883 -16884 16885 -500 -16887 0 -16883 -16884 16885 -500 16888 0 c -1+1 --> 0 c ( b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ b^{50, 10}_0 ∧ p_500) -> (-b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ -b^{50, 11}_0) c in CNF: c -b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ -p_500 ∨ -b^{50, 11}_2 c -b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ -p_500 ∨ -b^{50, 11}_1 c -b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ -p_500 ∨ -b^{50, 11}_0 c in DIMACS: -16883 16884 -16885 -500 -16886 0 -16883 16884 -16885 -500 -16887 0 -16883 16884 -16885 -500 -16888 0 c 0+1 --> 1 c (-b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ -b^{50, 10}_0 ∧ p_500) -> (-b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ b^{50, 11}_0) c in CNF: c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ -p_500 ∨ -b^{50, 11}_2 c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ -p_500 ∨ -b^{50, 11}_1 c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ -p_500 ∨ b^{50, 11}_0 c in DIMACS: 16883 16884 16885 -500 -16886 0 16883 16884 16885 -500 -16887 0 16883 16884 16885 -500 16888 0 c 1+1 --> 2 c (-b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ b^{50, 10}_0 ∧ p_500) -> (-b^{50, 11}_2 ∧ b^{50, 11}_1 ∧ -b^{50, 11}_0) c in CNF: c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ -p_500 ∨ -b^{50, 11}_2 c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ -p_500 ∨ b^{50, 11}_1 c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ -p_500 ∨ -b^{50, 11}_0 c in DIMACS: 16883 16884 -16885 -500 -16886 0 16883 16884 -16885 -500 16887 0 16883 16884 -16885 -500 -16888 0 c 2+1 --> break c (-b^{50, 10}_2 ∧ b^{50, 10}_1 ∧ -b^{50, 10}_0 ∧ p_500) -> break c in CNF: c b^{50, 10}_2 ∨ -b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ -p_500 ∨ break c in DIMACS: 16883 -16884 16885 -500 1162 0 c 2-1 --> 1 c (-b^{50, 10}_2 ∧ b^{50, 10}_1 ∧ -b^{50, 10}_0 ∧ -p_500) -> (-b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ b^{50, 11}_0) c in CNF: c b^{50, 10}_2 ∨ -b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ p_500 ∨ -b^{50, 11}_2 c b^{50, 10}_2 ∨ -b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ p_500 ∨ -b^{50, 11}_1 c b^{50, 10}_2 ∨ -b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ p_500 ∨ b^{50, 11}_0 c in DIMACS: 16883 -16884 16885 500 -16886 0 16883 -16884 16885 500 -16887 0 16883 -16884 16885 500 16888 0 c 1-1 --> 0 c (-b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ b^{50, 10}_0 ∧ -p_500) -> (-b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ -b^{50, 11}_0) c in CNF: c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ p_500 ∨ -b^{50, 11}_2 c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ p_500 ∨ -b^{50, 11}_1 c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ p_500 ∨ -b^{50, 11}_0 c in DIMACS: 16883 16884 -16885 500 -16886 0 16883 16884 -16885 500 -16887 0 16883 16884 -16885 500 -16888 0 c 0-1 --> -1 c (-b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ -b^{50, 10}_0 ∧ -p_500) -> ( b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ b^{50, 11}_0) c in CNF: c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ p_500 ∨ b^{50, 11}_2 c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ p_500 ∨ -b^{50, 11}_1 c b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ p_500 ∨ b^{50, 11}_0 c in DIMACS: 16883 16884 16885 500 16886 0 16883 16884 16885 500 -16887 0 16883 16884 16885 500 16888 0 c -1-1 --> -2 c ( b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ b^{50, 10}_0 ∧ -p_500) -> ( b^{50, 11}_2 ∧ b^{50, 11}_1 ∧ -b^{50, 11}_0) c in CNF: c -b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ p_500 ∨ b^{50, 11}_2 c -b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ p_500 ∨ b^{50, 11}_1 c -b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ p_500 ∨ -b^{50, 11}_0 c in DIMACS: -16883 16884 -16885 500 16886 0 -16883 16884 -16885 500 16887 0 -16883 16884 -16885 500 -16888 0 c -2-1 --> break c ( b^{50, 10}_2 ∧ b^{50, 10}_1 ∧ -b^{50, 10}_0 ∧ -p_500) -> break c in CNF: c -b^{50, 10}_2 ∨ -b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ p_500 ∨ break c in DIMACS: -16883 -16884 16885 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 10}_2 ∧ -b^{50, 10}_1 ∧ -b^{50, 10}_0 ∧ true) c in CNF: c -b^{50, 10}_2 ∨ b^{50, 10}_1 ∨ b^{50, 10}_0 ∨ false c in DIMACS: -16883 16884 16885 0 c 3 does not represent an automaton state. c -(-b^{50, 10}_2 ∧ b^{50, 10}_1 ∧ b^{50, 10}_0 ∧ true) c in CNF: c b^{50, 10}_2 ∨ -b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ false c in DIMACS: 16883 -16884 -16885 0 c -3 does not represent an automaton state. c -( b^{50, 10}_2 ∧ b^{50, 10}_1 ∧ b^{50, 10}_0 ∧ true) c in CNF: c -b^{50, 10}_2 ∨ -b^{50, 10}_1 ∨ -b^{50, 10}_0 ∨ false c in DIMACS: -16883 -16884 -16885 0 c i = 11 c -2+1 --> -1 c ( b^{50, 11}_2 ∧ b^{50, 11}_1 ∧ -b^{50, 11}_0 ∧ p_550) -> ( b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ b^{50, 12}_0) c in CNF: c -b^{50, 11}_2 ∨ -b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ -p_550 ∨ b^{50, 12}_2 c -b^{50, 11}_2 ∨ -b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ -p_550 ∨ -b^{50, 12}_1 c -b^{50, 11}_2 ∨ -b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ -p_550 ∨ b^{50, 12}_0 c in DIMACS: -16886 -16887 16888 -550 16889 0 -16886 -16887 16888 -550 -16890 0 -16886 -16887 16888 -550 16891 0 c -1+1 --> 0 c ( b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ b^{50, 11}_0 ∧ p_550) -> (-b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ -b^{50, 12}_0) c in CNF: c -b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ -p_550 ∨ -b^{50, 12}_2 c -b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ -p_550 ∨ -b^{50, 12}_1 c -b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ -p_550 ∨ -b^{50, 12}_0 c in DIMACS: -16886 16887 -16888 -550 -16889 0 -16886 16887 -16888 -550 -16890 0 -16886 16887 -16888 -550 -16891 0 c 0+1 --> 1 c (-b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ -b^{50, 11}_0 ∧ p_550) -> (-b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ b^{50, 12}_0) c in CNF: c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ -p_550 ∨ -b^{50, 12}_2 c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ -p_550 ∨ -b^{50, 12}_1 c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ -p_550 ∨ b^{50, 12}_0 c in DIMACS: 16886 16887 16888 -550 -16889 0 16886 16887 16888 -550 -16890 0 16886 16887 16888 -550 16891 0 c 1+1 --> 2 c (-b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ b^{50, 11}_0 ∧ p_550) -> (-b^{50, 12}_2 ∧ b^{50, 12}_1 ∧ -b^{50, 12}_0) c in CNF: c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ -p_550 ∨ -b^{50, 12}_2 c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ -p_550 ∨ b^{50, 12}_1 c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ -p_550 ∨ -b^{50, 12}_0 c in DIMACS: 16886 16887 -16888 -550 -16889 0 16886 16887 -16888 -550 16890 0 16886 16887 -16888 -550 -16891 0 c 2+1 --> break c (-b^{50, 11}_2 ∧ b^{50, 11}_1 ∧ -b^{50, 11}_0 ∧ p_550) -> break c in CNF: c b^{50, 11}_2 ∨ -b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ -p_550 ∨ break c in DIMACS: 16886 -16887 16888 -550 1162 0 c 2-1 --> 1 c (-b^{50, 11}_2 ∧ b^{50, 11}_1 ∧ -b^{50, 11}_0 ∧ -p_550) -> (-b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ b^{50, 12}_0) c in CNF: c b^{50, 11}_2 ∨ -b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ p_550 ∨ -b^{50, 12}_2 c b^{50, 11}_2 ∨ -b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ p_550 ∨ -b^{50, 12}_1 c b^{50, 11}_2 ∨ -b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ p_550 ∨ b^{50, 12}_0 c in DIMACS: 16886 -16887 16888 550 -16889 0 16886 -16887 16888 550 -16890 0 16886 -16887 16888 550 16891 0 c 1-1 --> 0 c (-b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ b^{50, 11}_0 ∧ -p_550) -> (-b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ -b^{50, 12}_0) c in CNF: c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ p_550 ∨ -b^{50, 12}_2 c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ p_550 ∨ -b^{50, 12}_1 c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ p_550 ∨ -b^{50, 12}_0 c in DIMACS: 16886 16887 -16888 550 -16889 0 16886 16887 -16888 550 -16890 0 16886 16887 -16888 550 -16891 0 c 0-1 --> -1 c (-b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ -b^{50, 11}_0 ∧ -p_550) -> ( b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ b^{50, 12}_0) c in CNF: c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ p_550 ∨ b^{50, 12}_2 c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ p_550 ∨ -b^{50, 12}_1 c b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ p_550 ∨ b^{50, 12}_0 c in DIMACS: 16886 16887 16888 550 16889 0 16886 16887 16888 550 -16890 0 16886 16887 16888 550 16891 0 c -1-1 --> -2 c ( b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ b^{50, 11}_0 ∧ -p_550) -> ( b^{50, 12}_2 ∧ b^{50, 12}_1 ∧ -b^{50, 12}_0) c in CNF: c -b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ p_550 ∨ b^{50, 12}_2 c -b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ p_550 ∨ b^{50, 12}_1 c -b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ p_550 ∨ -b^{50, 12}_0 c in DIMACS: -16886 16887 -16888 550 16889 0 -16886 16887 -16888 550 16890 0 -16886 16887 -16888 550 -16891 0 c -2-1 --> break c ( b^{50, 11}_2 ∧ b^{50, 11}_1 ∧ -b^{50, 11}_0 ∧ -p_550) -> break c in CNF: c -b^{50, 11}_2 ∨ -b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ p_550 ∨ break c in DIMACS: -16886 -16887 16888 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 11}_2 ∧ -b^{50, 11}_1 ∧ -b^{50, 11}_0 ∧ true) c in CNF: c -b^{50, 11}_2 ∨ b^{50, 11}_1 ∨ b^{50, 11}_0 ∨ false c in DIMACS: -16886 16887 16888 0 c 3 does not represent an automaton state. c -(-b^{50, 11}_2 ∧ b^{50, 11}_1 ∧ b^{50, 11}_0 ∧ true) c in CNF: c b^{50, 11}_2 ∨ -b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ false c in DIMACS: 16886 -16887 -16888 0 c -3 does not represent an automaton state. c -( b^{50, 11}_2 ∧ b^{50, 11}_1 ∧ b^{50, 11}_0 ∧ true) c in CNF: c -b^{50, 11}_2 ∨ -b^{50, 11}_1 ∨ -b^{50, 11}_0 ∨ false c in DIMACS: -16886 -16887 -16888 0 c i = 12 c -2+1 --> -1 c ( b^{50, 12}_2 ∧ b^{50, 12}_1 ∧ -b^{50, 12}_0 ∧ p_600) -> ( b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ b^{50, 13}_0) c in CNF: c -b^{50, 12}_2 ∨ -b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ -p_600 ∨ b^{50, 13}_2 c -b^{50, 12}_2 ∨ -b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ -p_600 ∨ -b^{50, 13}_1 c -b^{50, 12}_2 ∨ -b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ -p_600 ∨ b^{50, 13}_0 c in DIMACS: -16889 -16890 16891 -600 16892 0 -16889 -16890 16891 -600 -16893 0 -16889 -16890 16891 -600 16894 0 c -1+1 --> 0 c ( b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ b^{50, 12}_0 ∧ p_600) -> (-b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ -b^{50, 13}_0) c in CNF: c -b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ -p_600 ∨ -b^{50, 13}_2 c -b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ -p_600 ∨ -b^{50, 13}_1 c -b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ -p_600 ∨ -b^{50, 13}_0 c in DIMACS: -16889 16890 -16891 -600 -16892 0 -16889 16890 -16891 -600 -16893 0 -16889 16890 -16891 -600 -16894 0 c 0+1 --> 1 c (-b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ -b^{50, 12}_0 ∧ p_600) -> (-b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ b^{50, 13}_0) c in CNF: c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ -p_600 ∨ -b^{50, 13}_2 c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ -p_600 ∨ -b^{50, 13}_1 c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ -p_600 ∨ b^{50, 13}_0 c in DIMACS: 16889 16890 16891 -600 -16892 0 16889 16890 16891 -600 -16893 0 16889 16890 16891 -600 16894 0 c 1+1 --> 2 c (-b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ b^{50, 12}_0 ∧ p_600) -> (-b^{50, 13}_2 ∧ b^{50, 13}_1 ∧ -b^{50, 13}_0) c in CNF: c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ -p_600 ∨ -b^{50, 13}_2 c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ -p_600 ∨ b^{50, 13}_1 c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ -p_600 ∨ -b^{50, 13}_0 c in DIMACS: 16889 16890 -16891 -600 -16892 0 16889 16890 -16891 -600 16893 0 16889 16890 -16891 -600 -16894 0 c 2+1 --> break c (-b^{50, 12}_2 ∧ b^{50, 12}_1 ∧ -b^{50, 12}_0 ∧ p_600) -> break c in CNF: c b^{50, 12}_2 ∨ -b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ -p_600 ∨ break c in DIMACS: 16889 -16890 16891 -600 1162 0 c 2-1 --> 1 c (-b^{50, 12}_2 ∧ b^{50, 12}_1 ∧ -b^{50, 12}_0 ∧ -p_600) -> (-b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ b^{50, 13}_0) c in CNF: c b^{50, 12}_2 ∨ -b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ p_600 ∨ -b^{50, 13}_2 c b^{50, 12}_2 ∨ -b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ p_600 ∨ -b^{50, 13}_1 c b^{50, 12}_2 ∨ -b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ p_600 ∨ b^{50, 13}_0 c in DIMACS: 16889 -16890 16891 600 -16892 0 16889 -16890 16891 600 -16893 0 16889 -16890 16891 600 16894 0 c 1-1 --> 0 c (-b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ b^{50, 12}_0 ∧ -p_600) -> (-b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ -b^{50, 13}_0) c in CNF: c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ p_600 ∨ -b^{50, 13}_2 c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ p_600 ∨ -b^{50, 13}_1 c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ p_600 ∨ -b^{50, 13}_0 c in DIMACS: 16889 16890 -16891 600 -16892 0 16889 16890 -16891 600 -16893 0 16889 16890 -16891 600 -16894 0 c 0-1 --> -1 c (-b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ -b^{50, 12}_0 ∧ -p_600) -> ( b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ b^{50, 13}_0) c in CNF: c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ p_600 ∨ b^{50, 13}_2 c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ p_600 ∨ -b^{50, 13}_1 c b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ p_600 ∨ b^{50, 13}_0 c in DIMACS: 16889 16890 16891 600 16892 0 16889 16890 16891 600 -16893 0 16889 16890 16891 600 16894 0 c -1-1 --> -2 c ( b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ b^{50, 12}_0 ∧ -p_600) -> ( b^{50, 13}_2 ∧ b^{50, 13}_1 ∧ -b^{50, 13}_0) c in CNF: c -b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ p_600 ∨ b^{50, 13}_2 c -b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ p_600 ∨ b^{50, 13}_1 c -b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ p_600 ∨ -b^{50, 13}_0 c in DIMACS: -16889 16890 -16891 600 16892 0 -16889 16890 -16891 600 16893 0 -16889 16890 -16891 600 -16894 0 c -2-1 --> break c ( b^{50, 12}_2 ∧ b^{50, 12}_1 ∧ -b^{50, 12}_0 ∧ -p_600) -> break c in CNF: c -b^{50, 12}_2 ∨ -b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ p_600 ∨ break c in DIMACS: -16889 -16890 16891 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 12}_2 ∧ -b^{50, 12}_1 ∧ -b^{50, 12}_0 ∧ true) c in CNF: c -b^{50, 12}_2 ∨ b^{50, 12}_1 ∨ b^{50, 12}_0 ∨ false c in DIMACS: -16889 16890 16891 0 c 3 does not represent an automaton state. c -(-b^{50, 12}_2 ∧ b^{50, 12}_1 ∧ b^{50, 12}_0 ∧ true) c in CNF: c b^{50, 12}_2 ∨ -b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ false c in DIMACS: 16889 -16890 -16891 0 c -3 does not represent an automaton state. c -( b^{50, 12}_2 ∧ b^{50, 12}_1 ∧ b^{50, 12}_0 ∧ true) c in CNF: c -b^{50, 12}_2 ∨ -b^{50, 12}_1 ∨ -b^{50, 12}_0 ∨ false c in DIMACS: -16889 -16890 -16891 0 c i = 13 c -2+1 --> -1 c ( b^{50, 13}_2 ∧ b^{50, 13}_1 ∧ -b^{50, 13}_0 ∧ p_650) -> ( b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ b^{50, 14}_0) c in CNF: c -b^{50, 13}_2 ∨ -b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ -p_650 ∨ b^{50, 14}_2 c -b^{50, 13}_2 ∨ -b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ -p_650 ∨ -b^{50, 14}_1 c -b^{50, 13}_2 ∨ -b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ -p_650 ∨ b^{50, 14}_0 c in DIMACS: -16892 -16893 16894 -650 16895 0 -16892 -16893 16894 -650 -16896 0 -16892 -16893 16894 -650 16897 0 c -1+1 --> 0 c ( b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ b^{50, 13}_0 ∧ p_650) -> (-b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ -b^{50, 14}_0) c in CNF: c -b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ -p_650 ∨ -b^{50, 14}_2 c -b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ -p_650 ∨ -b^{50, 14}_1 c -b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ -p_650 ∨ -b^{50, 14}_0 c in DIMACS: -16892 16893 -16894 -650 -16895 0 -16892 16893 -16894 -650 -16896 0 -16892 16893 -16894 -650 -16897 0 c 0+1 --> 1 c (-b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ -b^{50, 13}_0 ∧ p_650) -> (-b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ b^{50, 14}_0) c in CNF: c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ -p_650 ∨ -b^{50, 14}_2 c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ -p_650 ∨ -b^{50, 14}_1 c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ -p_650 ∨ b^{50, 14}_0 c in DIMACS: 16892 16893 16894 -650 -16895 0 16892 16893 16894 -650 -16896 0 16892 16893 16894 -650 16897 0 c 1+1 --> 2 c (-b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ b^{50, 13}_0 ∧ p_650) -> (-b^{50, 14}_2 ∧ b^{50, 14}_1 ∧ -b^{50, 14}_0) c in CNF: c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ -p_650 ∨ -b^{50, 14}_2 c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ -p_650 ∨ b^{50, 14}_1 c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ -p_650 ∨ -b^{50, 14}_0 c in DIMACS: 16892 16893 -16894 -650 -16895 0 16892 16893 -16894 -650 16896 0 16892 16893 -16894 -650 -16897 0 c 2+1 --> break c (-b^{50, 13}_2 ∧ b^{50, 13}_1 ∧ -b^{50, 13}_0 ∧ p_650) -> break c in CNF: c b^{50, 13}_2 ∨ -b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ -p_650 ∨ break c in DIMACS: 16892 -16893 16894 -650 1162 0 c 2-1 --> 1 c (-b^{50, 13}_2 ∧ b^{50, 13}_1 ∧ -b^{50, 13}_0 ∧ -p_650) -> (-b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ b^{50, 14}_0) c in CNF: c b^{50, 13}_2 ∨ -b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ p_650 ∨ -b^{50, 14}_2 c b^{50, 13}_2 ∨ -b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ p_650 ∨ -b^{50, 14}_1 c b^{50, 13}_2 ∨ -b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ p_650 ∨ b^{50, 14}_0 c in DIMACS: 16892 -16893 16894 650 -16895 0 16892 -16893 16894 650 -16896 0 16892 -16893 16894 650 16897 0 c 1-1 --> 0 c (-b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ b^{50, 13}_0 ∧ -p_650) -> (-b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ -b^{50, 14}_0) c in CNF: c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ p_650 ∨ -b^{50, 14}_2 c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ p_650 ∨ -b^{50, 14}_1 c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ p_650 ∨ -b^{50, 14}_0 c in DIMACS: 16892 16893 -16894 650 -16895 0 16892 16893 -16894 650 -16896 0 16892 16893 -16894 650 -16897 0 c 0-1 --> -1 c (-b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ -b^{50, 13}_0 ∧ -p_650) -> ( b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ b^{50, 14}_0) c in CNF: c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ p_650 ∨ b^{50, 14}_2 c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ p_650 ∨ -b^{50, 14}_1 c b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ p_650 ∨ b^{50, 14}_0 c in DIMACS: 16892 16893 16894 650 16895 0 16892 16893 16894 650 -16896 0 16892 16893 16894 650 16897 0 c -1-1 --> -2 c ( b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ b^{50, 13}_0 ∧ -p_650) -> ( b^{50, 14}_2 ∧ b^{50, 14}_1 ∧ -b^{50, 14}_0) c in CNF: c -b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ p_650 ∨ b^{50, 14}_2 c -b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ p_650 ∨ b^{50, 14}_1 c -b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ p_650 ∨ -b^{50, 14}_0 c in DIMACS: -16892 16893 -16894 650 16895 0 -16892 16893 -16894 650 16896 0 -16892 16893 -16894 650 -16897 0 c -2-1 --> break c ( b^{50, 13}_2 ∧ b^{50, 13}_1 ∧ -b^{50, 13}_0 ∧ -p_650) -> break c in CNF: c -b^{50, 13}_2 ∨ -b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ p_650 ∨ break c in DIMACS: -16892 -16893 16894 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 13}_2 ∧ -b^{50, 13}_1 ∧ -b^{50, 13}_0 ∧ true) c in CNF: c -b^{50, 13}_2 ∨ b^{50, 13}_1 ∨ b^{50, 13}_0 ∨ false c in DIMACS: -16892 16893 16894 0 c 3 does not represent an automaton state. c -(-b^{50, 13}_2 ∧ b^{50, 13}_1 ∧ b^{50, 13}_0 ∧ true) c in CNF: c b^{50, 13}_2 ∨ -b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ false c in DIMACS: 16892 -16893 -16894 0 c -3 does not represent an automaton state. c -( b^{50, 13}_2 ∧ b^{50, 13}_1 ∧ b^{50, 13}_0 ∧ true) c in CNF: c -b^{50, 13}_2 ∨ -b^{50, 13}_1 ∨ -b^{50, 13}_0 ∨ false c in DIMACS: -16892 -16893 -16894 0 c i = 14 c -2+1 --> -1 c ( b^{50, 14}_2 ∧ b^{50, 14}_1 ∧ -b^{50, 14}_0 ∧ p_700) -> ( b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ b^{50, 15}_0) c in CNF: c -b^{50, 14}_2 ∨ -b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ -p_700 ∨ b^{50, 15}_2 c -b^{50, 14}_2 ∨ -b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ -p_700 ∨ -b^{50, 15}_1 c -b^{50, 14}_2 ∨ -b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ -p_700 ∨ b^{50, 15}_0 c in DIMACS: -16895 -16896 16897 -700 16898 0 -16895 -16896 16897 -700 -16899 0 -16895 -16896 16897 -700 16900 0 c -1+1 --> 0 c ( b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ b^{50, 14}_0 ∧ p_700) -> (-b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ -b^{50, 15}_0) c in CNF: c -b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ -p_700 ∨ -b^{50, 15}_2 c -b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ -p_700 ∨ -b^{50, 15}_1 c -b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ -p_700 ∨ -b^{50, 15}_0 c in DIMACS: -16895 16896 -16897 -700 -16898 0 -16895 16896 -16897 -700 -16899 0 -16895 16896 -16897 -700 -16900 0 c 0+1 --> 1 c (-b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ -b^{50, 14}_0 ∧ p_700) -> (-b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ b^{50, 15}_0) c in CNF: c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ -p_700 ∨ -b^{50, 15}_2 c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ -p_700 ∨ -b^{50, 15}_1 c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ -p_700 ∨ b^{50, 15}_0 c in DIMACS: 16895 16896 16897 -700 -16898 0 16895 16896 16897 -700 -16899 0 16895 16896 16897 -700 16900 0 c 1+1 --> 2 c (-b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ b^{50, 14}_0 ∧ p_700) -> (-b^{50, 15}_2 ∧ b^{50, 15}_1 ∧ -b^{50, 15}_0) c in CNF: c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ -p_700 ∨ -b^{50, 15}_2 c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ -p_700 ∨ b^{50, 15}_1 c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ -p_700 ∨ -b^{50, 15}_0 c in DIMACS: 16895 16896 -16897 -700 -16898 0 16895 16896 -16897 -700 16899 0 16895 16896 -16897 -700 -16900 0 c 2+1 --> break c (-b^{50, 14}_2 ∧ b^{50, 14}_1 ∧ -b^{50, 14}_0 ∧ p_700) -> break c in CNF: c b^{50, 14}_2 ∨ -b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ -p_700 ∨ break c in DIMACS: 16895 -16896 16897 -700 1162 0 c 2-1 --> 1 c (-b^{50, 14}_2 ∧ b^{50, 14}_1 ∧ -b^{50, 14}_0 ∧ -p_700) -> (-b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ b^{50, 15}_0) c in CNF: c b^{50, 14}_2 ∨ -b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ p_700 ∨ -b^{50, 15}_2 c b^{50, 14}_2 ∨ -b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ p_700 ∨ -b^{50, 15}_1 c b^{50, 14}_2 ∨ -b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ p_700 ∨ b^{50, 15}_0 c in DIMACS: 16895 -16896 16897 700 -16898 0 16895 -16896 16897 700 -16899 0 16895 -16896 16897 700 16900 0 c 1-1 --> 0 c (-b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ b^{50, 14}_0 ∧ -p_700) -> (-b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ -b^{50, 15}_0) c in CNF: c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ p_700 ∨ -b^{50, 15}_2 c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ p_700 ∨ -b^{50, 15}_1 c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ p_700 ∨ -b^{50, 15}_0 c in DIMACS: 16895 16896 -16897 700 -16898 0 16895 16896 -16897 700 -16899 0 16895 16896 -16897 700 -16900 0 c 0-1 --> -1 c (-b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ -b^{50, 14}_0 ∧ -p_700) -> ( b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ b^{50, 15}_0) c in CNF: c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ p_700 ∨ b^{50, 15}_2 c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ p_700 ∨ -b^{50, 15}_1 c b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ p_700 ∨ b^{50, 15}_0 c in DIMACS: 16895 16896 16897 700 16898 0 16895 16896 16897 700 -16899 0 16895 16896 16897 700 16900 0 c -1-1 --> -2 c ( b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ b^{50, 14}_0 ∧ -p_700) -> ( b^{50, 15}_2 ∧ b^{50, 15}_1 ∧ -b^{50, 15}_0) c in CNF: c -b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ p_700 ∨ b^{50, 15}_2 c -b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ p_700 ∨ b^{50, 15}_1 c -b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ p_700 ∨ -b^{50, 15}_0 c in DIMACS: -16895 16896 -16897 700 16898 0 -16895 16896 -16897 700 16899 0 -16895 16896 -16897 700 -16900 0 c -2-1 --> break c ( b^{50, 14}_2 ∧ b^{50, 14}_1 ∧ -b^{50, 14}_0 ∧ -p_700) -> break c in CNF: c -b^{50, 14}_2 ∨ -b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ p_700 ∨ break c in DIMACS: -16895 -16896 16897 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 14}_2 ∧ -b^{50, 14}_1 ∧ -b^{50, 14}_0 ∧ true) c in CNF: c -b^{50, 14}_2 ∨ b^{50, 14}_1 ∨ b^{50, 14}_0 ∨ false c in DIMACS: -16895 16896 16897 0 c 3 does not represent an automaton state. c -(-b^{50, 14}_2 ∧ b^{50, 14}_1 ∧ b^{50, 14}_0 ∧ true) c in CNF: c b^{50, 14}_2 ∨ -b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ false c in DIMACS: 16895 -16896 -16897 0 c -3 does not represent an automaton state. c -( b^{50, 14}_2 ∧ b^{50, 14}_1 ∧ b^{50, 14}_0 ∧ true) c in CNF: c -b^{50, 14}_2 ∨ -b^{50, 14}_1 ∨ -b^{50, 14}_0 ∨ false c in DIMACS: -16895 -16896 -16897 0 c i = 15 c -2+1 --> -1 c ( b^{50, 15}_2 ∧ b^{50, 15}_1 ∧ -b^{50, 15}_0 ∧ p_750) -> ( b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ b^{50, 16}_0) c in CNF: c -b^{50, 15}_2 ∨ -b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ -p_750 ∨ b^{50, 16}_2 c -b^{50, 15}_2 ∨ -b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ -p_750 ∨ -b^{50, 16}_1 c -b^{50, 15}_2 ∨ -b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ -p_750 ∨ b^{50, 16}_0 c in DIMACS: -16898 -16899 16900 -750 16901 0 -16898 -16899 16900 -750 -16902 0 -16898 -16899 16900 -750 16903 0 c -1+1 --> 0 c ( b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ b^{50, 15}_0 ∧ p_750) -> (-b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ -b^{50, 16}_0) c in CNF: c -b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ -p_750 ∨ -b^{50, 16}_2 c -b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ -p_750 ∨ -b^{50, 16}_1 c -b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ -p_750 ∨ -b^{50, 16}_0 c in DIMACS: -16898 16899 -16900 -750 -16901 0 -16898 16899 -16900 -750 -16902 0 -16898 16899 -16900 -750 -16903 0 c 0+1 --> 1 c (-b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ -b^{50, 15}_0 ∧ p_750) -> (-b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ b^{50, 16}_0) c in CNF: c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ -p_750 ∨ -b^{50, 16}_2 c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ -p_750 ∨ -b^{50, 16}_1 c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ -p_750 ∨ b^{50, 16}_0 c in DIMACS: 16898 16899 16900 -750 -16901 0 16898 16899 16900 -750 -16902 0 16898 16899 16900 -750 16903 0 c 1+1 --> 2 c (-b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ b^{50, 15}_0 ∧ p_750) -> (-b^{50, 16}_2 ∧ b^{50, 16}_1 ∧ -b^{50, 16}_0) c in CNF: c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ -p_750 ∨ -b^{50, 16}_2 c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ -p_750 ∨ b^{50, 16}_1 c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ -p_750 ∨ -b^{50, 16}_0 c in DIMACS: 16898 16899 -16900 -750 -16901 0 16898 16899 -16900 -750 16902 0 16898 16899 -16900 -750 -16903 0 c 2+1 --> break c (-b^{50, 15}_2 ∧ b^{50, 15}_1 ∧ -b^{50, 15}_0 ∧ p_750) -> break c in CNF: c b^{50, 15}_2 ∨ -b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ -p_750 ∨ break c in DIMACS: 16898 -16899 16900 -750 1162 0 c 2-1 --> 1 c (-b^{50, 15}_2 ∧ b^{50, 15}_1 ∧ -b^{50, 15}_0 ∧ -p_750) -> (-b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ b^{50, 16}_0) c in CNF: c b^{50, 15}_2 ∨ -b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ p_750 ∨ -b^{50, 16}_2 c b^{50, 15}_2 ∨ -b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ p_750 ∨ -b^{50, 16}_1 c b^{50, 15}_2 ∨ -b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ p_750 ∨ b^{50, 16}_0 c in DIMACS: 16898 -16899 16900 750 -16901 0 16898 -16899 16900 750 -16902 0 16898 -16899 16900 750 16903 0 c 1-1 --> 0 c (-b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ b^{50, 15}_0 ∧ -p_750) -> (-b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ -b^{50, 16}_0) c in CNF: c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ p_750 ∨ -b^{50, 16}_2 c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ p_750 ∨ -b^{50, 16}_1 c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ p_750 ∨ -b^{50, 16}_0 c in DIMACS: 16898 16899 -16900 750 -16901 0 16898 16899 -16900 750 -16902 0 16898 16899 -16900 750 -16903 0 c 0-1 --> -1 c (-b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ -b^{50, 15}_0 ∧ -p_750) -> ( b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ b^{50, 16}_0) c in CNF: c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ p_750 ∨ b^{50, 16}_2 c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ p_750 ∨ -b^{50, 16}_1 c b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ p_750 ∨ b^{50, 16}_0 c in DIMACS: 16898 16899 16900 750 16901 0 16898 16899 16900 750 -16902 0 16898 16899 16900 750 16903 0 c -1-1 --> -2 c ( b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ b^{50, 15}_0 ∧ -p_750) -> ( b^{50, 16}_2 ∧ b^{50, 16}_1 ∧ -b^{50, 16}_0) c in CNF: c -b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ p_750 ∨ b^{50, 16}_2 c -b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ p_750 ∨ b^{50, 16}_1 c -b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ p_750 ∨ -b^{50, 16}_0 c in DIMACS: -16898 16899 -16900 750 16901 0 -16898 16899 -16900 750 16902 0 -16898 16899 -16900 750 -16903 0 c -2-1 --> break c ( b^{50, 15}_2 ∧ b^{50, 15}_1 ∧ -b^{50, 15}_0 ∧ -p_750) -> break c in CNF: c -b^{50, 15}_2 ∨ -b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ p_750 ∨ break c in DIMACS: -16898 -16899 16900 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 15}_2 ∧ -b^{50, 15}_1 ∧ -b^{50, 15}_0 ∧ true) c in CNF: c -b^{50, 15}_2 ∨ b^{50, 15}_1 ∨ b^{50, 15}_0 ∨ false c in DIMACS: -16898 16899 16900 0 c 3 does not represent an automaton state. c -(-b^{50, 15}_2 ∧ b^{50, 15}_1 ∧ b^{50, 15}_0 ∧ true) c in CNF: c b^{50, 15}_2 ∨ -b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ false c in DIMACS: 16898 -16899 -16900 0 c -3 does not represent an automaton state. c -( b^{50, 15}_2 ∧ b^{50, 15}_1 ∧ b^{50, 15}_0 ∧ true) c in CNF: c -b^{50, 15}_2 ∨ -b^{50, 15}_1 ∨ -b^{50, 15}_0 ∨ false c in DIMACS: -16898 -16899 -16900 0 c i = 16 c -2+1 --> -1 c ( b^{50, 16}_2 ∧ b^{50, 16}_1 ∧ -b^{50, 16}_0 ∧ p_800) -> ( b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ b^{50, 17}_0) c in CNF: c -b^{50, 16}_2 ∨ -b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ -p_800 ∨ b^{50, 17}_2 c -b^{50, 16}_2 ∨ -b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ -p_800 ∨ -b^{50, 17}_1 c -b^{50, 16}_2 ∨ -b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ -p_800 ∨ b^{50, 17}_0 c in DIMACS: -16901 -16902 16903 -800 16904 0 -16901 -16902 16903 -800 -16905 0 -16901 -16902 16903 -800 16906 0 c -1+1 --> 0 c ( b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ b^{50, 16}_0 ∧ p_800) -> (-b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ -b^{50, 17}_0) c in CNF: c -b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ -p_800 ∨ -b^{50, 17}_2 c -b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ -p_800 ∨ -b^{50, 17}_1 c -b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ -p_800 ∨ -b^{50, 17}_0 c in DIMACS: -16901 16902 -16903 -800 -16904 0 -16901 16902 -16903 -800 -16905 0 -16901 16902 -16903 -800 -16906 0 c 0+1 --> 1 c (-b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ -b^{50, 16}_0 ∧ p_800) -> (-b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ b^{50, 17}_0) c in CNF: c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ -p_800 ∨ -b^{50, 17}_2 c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ -p_800 ∨ -b^{50, 17}_1 c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ -p_800 ∨ b^{50, 17}_0 c in DIMACS: 16901 16902 16903 -800 -16904 0 16901 16902 16903 -800 -16905 0 16901 16902 16903 -800 16906 0 c 1+1 --> 2 c (-b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ b^{50, 16}_0 ∧ p_800) -> (-b^{50, 17}_2 ∧ b^{50, 17}_1 ∧ -b^{50, 17}_0) c in CNF: c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ -p_800 ∨ -b^{50, 17}_2 c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ -p_800 ∨ b^{50, 17}_1 c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ -p_800 ∨ -b^{50, 17}_0 c in DIMACS: 16901 16902 -16903 -800 -16904 0 16901 16902 -16903 -800 16905 0 16901 16902 -16903 -800 -16906 0 c 2+1 --> break c (-b^{50, 16}_2 ∧ b^{50, 16}_1 ∧ -b^{50, 16}_0 ∧ p_800) -> break c in CNF: c b^{50, 16}_2 ∨ -b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ -p_800 ∨ break c in DIMACS: 16901 -16902 16903 -800 1162 0 c 2-1 --> 1 c (-b^{50, 16}_2 ∧ b^{50, 16}_1 ∧ -b^{50, 16}_0 ∧ -p_800) -> (-b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ b^{50, 17}_0) c in CNF: c b^{50, 16}_2 ∨ -b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ p_800 ∨ -b^{50, 17}_2 c b^{50, 16}_2 ∨ -b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ p_800 ∨ -b^{50, 17}_1 c b^{50, 16}_2 ∨ -b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ p_800 ∨ b^{50, 17}_0 c in DIMACS: 16901 -16902 16903 800 -16904 0 16901 -16902 16903 800 -16905 0 16901 -16902 16903 800 16906 0 c 1-1 --> 0 c (-b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ b^{50, 16}_0 ∧ -p_800) -> (-b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ -b^{50, 17}_0) c in CNF: c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ p_800 ∨ -b^{50, 17}_2 c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ p_800 ∨ -b^{50, 17}_1 c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ p_800 ∨ -b^{50, 17}_0 c in DIMACS: 16901 16902 -16903 800 -16904 0 16901 16902 -16903 800 -16905 0 16901 16902 -16903 800 -16906 0 c 0-1 --> -1 c (-b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ -b^{50, 16}_0 ∧ -p_800) -> ( b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ b^{50, 17}_0) c in CNF: c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ p_800 ∨ b^{50, 17}_2 c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ p_800 ∨ -b^{50, 17}_1 c b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ p_800 ∨ b^{50, 17}_0 c in DIMACS: 16901 16902 16903 800 16904 0 16901 16902 16903 800 -16905 0 16901 16902 16903 800 16906 0 c -1-1 --> -2 c ( b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ b^{50, 16}_0 ∧ -p_800) -> ( b^{50, 17}_2 ∧ b^{50, 17}_1 ∧ -b^{50, 17}_0) c in CNF: c -b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ p_800 ∨ b^{50, 17}_2 c -b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ p_800 ∨ b^{50, 17}_1 c -b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ p_800 ∨ -b^{50, 17}_0 c in DIMACS: -16901 16902 -16903 800 16904 0 -16901 16902 -16903 800 16905 0 -16901 16902 -16903 800 -16906 0 c -2-1 --> break c ( b^{50, 16}_2 ∧ b^{50, 16}_1 ∧ -b^{50, 16}_0 ∧ -p_800) -> break c in CNF: c -b^{50, 16}_2 ∨ -b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ p_800 ∨ break c in DIMACS: -16901 -16902 16903 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 16}_2 ∧ -b^{50, 16}_1 ∧ -b^{50, 16}_0 ∧ true) c in CNF: c -b^{50, 16}_2 ∨ b^{50, 16}_1 ∨ b^{50, 16}_0 ∨ false c in DIMACS: -16901 16902 16903 0 c 3 does not represent an automaton state. c -(-b^{50, 16}_2 ∧ b^{50, 16}_1 ∧ b^{50, 16}_0 ∧ true) c in CNF: c b^{50, 16}_2 ∨ -b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ false c in DIMACS: 16901 -16902 -16903 0 c -3 does not represent an automaton state. c -( b^{50, 16}_2 ∧ b^{50, 16}_1 ∧ b^{50, 16}_0 ∧ true) c in CNF: c -b^{50, 16}_2 ∨ -b^{50, 16}_1 ∨ -b^{50, 16}_0 ∨ false c in DIMACS: -16901 -16902 -16903 0 c i = 17 c -2+1 --> -1 c ( b^{50, 17}_2 ∧ b^{50, 17}_1 ∧ -b^{50, 17}_0 ∧ p_850) -> ( b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ b^{50, 18}_0) c in CNF: c -b^{50, 17}_2 ∨ -b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ -p_850 ∨ b^{50, 18}_2 c -b^{50, 17}_2 ∨ -b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ -p_850 ∨ -b^{50, 18}_1 c -b^{50, 17}_2 ∨ -b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ -p_850 ∨ b^{50, 18}_0 c in DIMACS: -16904 -16905 16906 -850 16907 0 -16904 -16905 16906 -850 -16908 0 -16904 -16905 16906 -850 16909 0 c -1+1 --> 0 c ( b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ b^{50, 17}_0 ∧ p_850) -> (-b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ -b^{50, 18}_0) c in CNF: c -b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ -p_850 ∨ -b^{50, 18}_2 c -b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ -p_850 ∨ -b^{50, 18}_1 c -b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ -p_850 ∨ -b^{50, 18}_0 c in DIMACS: -16904 16905 -16906 -850 -16907 0 -16904 16905 -16906 -850 -16908 0 -16904 16905 -16906 -850 -16909 0 c 0+1 --> 1 c (-b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ -b^{50, 17}_0 ∧ p_850) -> (-b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ b^{50, 18}_0) c in CNF: c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ -p_850 ∨ -b^{50, 18}_2 c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ -p_850 ∨ -b^{50, 18}_1 c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ -p_850 ∨ b^{50, 18}_0 c in DIMACS: 16904 16905 16906 -850 -16907 0 16904 16905 16906 -850 -16908 0 16904 16905 16906 -850 16909 0 c 1+1 --> 2 c (-b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ b^{50, 17}_0 ∧ p_850) -> (-b^{50, 18}_2 ∧ b^{50, 18}_1 ∧ -b^{50, 18}_0) c in CNF: c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ -p_850 ∨ -b^{50, 18}_2 c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ -p_850 ∨ b^{50, 18}_1 c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ -p_850 ∨ -b^{50, 18}_0 c in DIMACS: 16904 16905 -16906 -850 -16907 0 16904 16905 -16906 -850 16908 0 16904 16905 -16906 -850 -16909 0 c 2+1 --> break c (-b^{50, 17}_2 ∧ b^{50, 17}_1 ∧ -b^{50, 17}_0 ∧ p_850) -> break c in CNF: c b^{50, 17}_2 ∨ -b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ -p_850 ∨ break c in DIMACS: 16904 -16905 16906 -850 1162 0 c 2-1 --> 1 c (-b^{50, 17}_2 ∧ b^{50, 17}_1 ∧ -b^{50, 17}_0 ∧ -p_850) -> (-b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ b^{50, 18}_0) c in CNF: c b^{50, 17}_2 ∨ -b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ p_850 ∨ -b^{50, 18}_2 c b^{50, 17}_2 ∨ -b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ p_850 ∨ -b^{50, 18}_1 c b^{50, 17}_2 ∨ -b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ p_850 ∨ b^{50, 18}_0 c in DIMACS: 16904 -16905 16906 850 -16907 0 16904 -16905 16906 850 -16908 0 16904 -16905 16906 850 16909 0 c 1-1 --> 0 c (-b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ b^{50, 17}_0 ∧ -p_850) -> (-b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ -b^{50, 18}_0) c in CNF: c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ p_850 ∨ -b^{50, 18}_2 c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ p_850 ∨ -b^{50, 18}_1 c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ p_850 ∨ -b^{50, 18}_0 c in DIMACS: 16904 16905 -16906 850 -16907 0 16904 16905 -16906 850 -16908 0 16904 16905 -16906 850 -16909 0 c 0-1 --> -1 c (-b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ -b^{50, 17}_0 ∧ -p_850) -> ( b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ b^{50, 18}_0) c in CNF: c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ p_850 ∨ b^{50, 18}_2 c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ p_850 ∨ -b^{50, 18}_1 c b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ p_850 ∨ b^{50, 18}_0 c in DIMACS: 16904 16905 16906 850 16907 0 16904 16905 16906 850 -16908 0 16904 16905 16906 850 16909 0 c -1-1 --> -2 c ( b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ b^{50, 17}_0 ∧ -p_850) -> ( b^{50, 18}_2 ∧ b^{50, 18}_1 ∧ -b^{50, 18}_0) c in CNF: c -b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ p_850 ∨ b^{50, 18}_2 c -b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ p_850 ∨ b^{50, 18}_1 c -b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ p_850 ∨ -b^{50, 18}_0 c in DIMACS: -16904 16905 -16906 850 16907 0 -16904 16905 -16906 850 16908 0 -16904 16905 -16906 850 -16909 0 c -2-1 --> break c ( b^{50, 17}_2 ∧ b^{50, 17}_1 ∧ -b^{50, 17}_0 ∧ -p_850) -> break c in CNF: c -b^{50, 17}_2 ∨ -b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ p_850 ∨ break c in DIMACS: -16904 -16905 16906 850 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 17}_2 ∧ -b^{50, 17}_1 ∧ -b^{50, 17}_0 ∧ true) c in CNF: c -b^{50, 17}_2 ∨ b^{50, 17}_1 ∨ b^{50, 17}_0 ∨ false c in DIMACS: -16904 16905 16906 0 c 3 does not represent an automaton state. c -(-b^{50, 17}_2 ∧ b^{50, 17}_1 ∧ b^{50, 17}_0 ∧ true) c in CNF: c b^{50, 17}_2 ∨ -b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ false c in DIMACS: 16904 -16905 -16906 0 c -3 does not represent an automaton state. c -( b^{50, 17}_2 ∧ b^{50, 17}_1 ∧ b^{50, 17}_0 ∧ true) c in CNF: c -b^{50, 17}_2 ∨ -b^{50, 17}_1 ∨ -b^{50, 17}_0 ∨ false c in DIMACS: -16904 -16905 -16906 0 c i = 18 c -2+1 --> -1 c ( b^{50, 18}_2 ∧ b^{50, 18}_1 ∧ -b^{50, 18}_0 ∧ p_900) -> ( b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ b^{50, 19}_0) c in CNF: c -b^{50, 18}_2 ∨ -b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ -p_900 ∨ b^{50, 19}_2 c -b^{50, 18}_2 ∨ -b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ -p_900 ∨ -b^{50, 19}_1 c -b^{50, 18}_2 ∨ -b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ -p_900 ∨ b^{50, 19}_0 c in DIMACS: -16907 -16908 16909 -900 16910 0 -16907 -16908 16909 -900 -16911 0 -16907 -16908 16909 -900 16912 0 c -1+1 --> 0 c ( b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ b^{50, 18}_0 ∧ p_900) -> (-b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ -b^{50, 19}_0) c in CNF: c -b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ -p_900 ∨ -b^{50, 19}_2 c -b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ -p_900 ∨ -b^{50, 19}_1 c -b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ -p_900 ∨ -b^{50, 19}_0 c in DIMACS: -16907 16908 -16909 -900 -16910 0 -16907 16908 -16909 -900 -16911 0 -16907 16908 -16909 -900 -16912 0 c 0+1 --> 1 c (-b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ -b^{50, 18}_0 ∧ p_900) -> (-b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ b^{50, 19}_0) c in CNF: c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ -p_900 ∨ -b^{50, 19}_2 c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ -p_900 ∨ -b^{50, 19}_1 c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ -p_900 ∨ b^{50, 19}_0 c in DIMACS: 16907 16908 16909 -900 -16910 0 16907 16908 16909 -900 -16911 0 16907 16908 16909 -900 16912 0 c 1+1 --> 2 c (-b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ b^{50, 18}_0 ∧ p_900) -> (-b^{50, 19}_2 ∧ b^{50, 19}_1 ∧ -b^{50, 19}_0) c in CNF: c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ -p_900 ∨ -b^{50, 19}_2 c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ -p_900 ∨ b^{50, 19}_1 c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ -p_900 ∨ -b^{50, 19}_0 c in DIMACS: 16907 16908 -16909 -900 -16910 0 16907 16908 -16909 -900 16911 0 16907 16908 -16909 -900 -16912 0 c 2+1 --> break c (-b^{50, 18}_2 ∧ b^{50, 18}_1 ∧ -b^{50, 18}_0 ∧ p_900) -> break c in CNF: c b^{50, 18}_2 ∨ -b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ -p_900 ∨ break c in DIMACS: 16907 -16908 16909 -900 1162 0 c 2-1 --> 1 c (-b^{50, 18}_2 ∧ b^{50, 18}_1 ∧ -b^{50, 18}_0 ∧ -p_900) -> (-b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ b^{50, 19}_0) c in CNF: c b^{50, 18}_2 ∨ -b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ p_900 ∨ -b^{50, 19}_2 c b^{50, 18}_2 ∨ -b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ p_900 ∨ -b^{50, 19}_1 c b^{50, 18}_2 ∨ -b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ p_900 ∨ b^{50, 19}_0 c in DIMACS: 16907 -16908 16909 900 -16910 0 16907 -16908 16909 900 -16911 0 16907 -16908 16909 900 16912 0 c 1-1 --> 0 c (-b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ b^{50, 18}_0 ∧ -p_900) -> (-b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ -b^{50, 19}_0) c in CNF: c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ p_900 ∨ -b^{50, 19}_2 c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ p_900 ∨ -b^{50, 19}_1 c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ p_900 ∨ -b^{50, 19}_0 c in DIMACS: 16907 16908 -16909 900 -16910 0 16907 16908 -16909 900 -16911 0 16907 16908 -16909 900 -16912 0 c 0-1 --> -1 c (-b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ -b^{50, 18}_0 ∧ -p_900) -> ( b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ b^{50, 19}_0) c in CNF: c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ p_900 ∨ b^{50, 19}_2 c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ p_900 ∨ -b^{50, 19}_1 c b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ p_900 ∨ b^{50, 19}_0 c in DIMACS: 16907 16908 16909 900 16910 0 16907 16908 16909 900 -16911 0 16907 16908 16909 900 16912 0 c -1-1 --> -2 c ( b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ b^{50, 18}_0 ∧ -p_900) -> ( b^{50, 19}_2 ∧ b^{50, 19}_1 ∧ -b^{50, 19}_0) c in CNF: c -b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ p_900 ∨ b^{50, 19}_2 c -b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ p_900 ∨ b^{50, 19}_1 c -b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ p_900 ∨ -b^{50, 19}_0 c in DIMACS: -16907 16908 -16909 900 16910 0 -16907 16908 -16909 900 16911 0 -16907 16908 -16909 900 -16912 0 c -2-1 --> break c ( b^{50, 18}_2 ∧ b^{50, 18}_1 ∧ -b^{50, 18}_0 ∧ -p_900) -> break c in CNF: c -b^{50, 18}_2 ∨ -b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ p_900 ∨ break c in DIMACS: -16907 -16908 16909 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 18}_2 ∧ -b^{50, 18}_1 ∧ -b^{50, 18}_0 ∧ true) c in CNF: c -b^{50, 18}_2 ∨ b^{50, 18}_1 ∨ b^{50, 18}_0 ∨ false c in DIMACS: -16907 16908 16909 0 c 3 does not represent an automaton state. c -(-b^{50, 18}_2 ∧ b^{50, 18}_1 ∧ b^{50, 18}_0 ∧ true) c in CNF: c b^{50, 18}_2 ∨ -b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ false c in DIMACS: 16907 -16908 -16909 0 c -3 does not represent an automaton state. c -( b^{50, 18}_2 ∧ b^{50, 18}_1 ∧ b^{50, 18}_0 ∧ true) c in CNF: c -b^{50, 18}_2 ∨ -b^{50, 18}_1 ∨ -b^{50, 18}_0 ∨ false c in DIMACS: -16907 -16908 -16909 0 c i = 19 c -2+1 --> -1 c ( b^{50, 19}_2 ∧ b^{50, 19}_1 ∧ -b^{50, 19}_0 ∧ p_950) -> ( b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ b^{50, 20}_0) c in CNF: c -b^{50, 19}_2 ∨ -b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ -p_950 ∨ b^{50, 20}_2 c -b^{50, 19}_2 ∨ -b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ -p_950 ∨ -b^{50, 20}_1 c -b^{50, 19}_2 ∨ -b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ -p_950 ∨ b^{50, 20}_0 c in DIMACS: -16910 -16911 16912 -950 16913 0 -16910 -16911 16912 -950 -16914 0 -16910 -16911 16912 -950 16915 0 c -1+1 --> 0 c ( b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ b^{50, 19}_0 ∧ p_950) -> (-b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ -b^{50, 20}_0) c in CNF: c -b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ -p_950 ∨ -b^{50, 20}_2 c -b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ -p_950 ∨ -b^{50, 20}_1 c -b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ -p_950 ∨ -b^{50, 20}_0 c in DIMACS: -16910 16911 -16912 -950 -16913 0 -16910 16911 -16912 -950 -16914 0 -16910 16911 -16912 -950 -16915 0 c 0+1 --> 1 c (-b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ -b^{50, 19}_0 ∧ p_950) -> (-b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ b^{50, 20}_0) c in CNF: c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ -p_950 ∨ -b^{50, 20}_2 c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ -p_950 ∨ -b^{50, 20}_1 c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ -p_950 ∨ b^{50, 20}_0 c in DIMACS: 16910 16911 16912 -950 -16913 0 16910 16911 16912 -950 -16914 0 16910 16911 16912 -950 16915 0 c 1+1 --> 2 c (-b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ b^{50, 19}_0 ∧ p_950) -> (-b^{50, 20}_2 ∧ b^{50, 20}_1 ∧ -b^{50, 20}_0) c in CNF: c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ -p_950 ∨ -b^{50, 20}_2 c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ -p_950 ∨ b^{50, 20}_1 c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ -p_950 ∨ -b^{50, 20}_0 c in DIMACS: 16910 16911 -16912 -950 -16913 0 16910 16911 -16912 -950 16914 0 16910 16911 -16912 -950 -16915 0 c 2+1 --> break c (-b^{50, 19}_2 ∧ b^{50, 19}_1 ∧ -b^{50, 19}_0 ∧ p_950) -> break c in CNF: c b^{50, 19}_2 ∨ -b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ -p_950 ∨ break c in DIMACS: 16910 -16911 16912 -950 1162 0 c 2-1 --> 1 c (-b^{50, 19}_2 ∧ b^{50, 19}_1 ∧ -b^{50, 19}_0 ∧ -p_950) -> (-b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ b^{50, 20}_0) c in CNF: c b^{50, 19}_2 ∨ -b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ p_950 ∨ -b^{50, 20}_2 c b^{50, 19}_2 ∨ -b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ p_950 ∨ -b^{50, 20}_1 c b^{50, 19}_2 ∨ -b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ p_950 ∨ b^{50, 20}_0 c in DIMACS: 16910 -16911 16912 950 -16913 0 16910 -16911 16912 950 -16914 0 16910 -16911 16912 950 16915 0 c 1-1 --> 0 c (-b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ b^{50, 19}_0 ∧ -p_950) -> (-b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ -b^{50, 20}_0) c in CNF: c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ p_950 ∨ -b^{50, 20}_2 c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ p_950 ∨ -b^{50, 20}_1 c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ p_950 ∨ -b^{50, 20}_0 c in DIMACS: 16910 16911 -16912 950 -16913 0 16910 16911 -16912 950 -16914 0 16910 16911 -16912 950 -16915 0 c 0-1 --> -1 c (-b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ -b^{50, 19}_0 ∧ -p_950) -> ( b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ b^{50, 20}_0) c in CNF: c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ p_950 ∨ b^{50, 20}_2 c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ p_950 ∨ -b^{50, 20}_1 c b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ p_950 ∨ b^{50, 20}_0 c in DIMACS: 16910 16911 16912 950 16913 0 16910 16911 16912 950 -16914 0 16910 16911 16912 950 16915 0 c -1-1 --> -2 c ( b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ b^{50, 19}_0 ∧ -p_950) -> ( b^{50, 20}_2 ∧ b^{50, 20}_1 ∧ -b^{50, 20}_0) c in CNF: c -b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ p_950 ∨ b^{50, 20}_2 c -b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ p_950 ∨ b^{50, 20}_1 c -b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ p_950 ∨ -b^{50, 20}_0 c in DIMACS: -16910 16911 -16912 950 16913 0 -16910 16911 -16912 950 16914 0 -16910 16911 -16912 950 -16915 0 c -2-1 --> break c ( b^{50, 19}_2 ∧ b^{50, 19}_1 ∧ -b^{50, 19}_0 ∧ -p_950) -> break c in CNF: c -b^{50, 19}_2 ∨ -b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ p_950 ∨ break c in DIMACS: -16910 -16911 16912 950 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 19}_2 ∧ -b^{50, 19}_1 ∧ -b^{50, 19}_0 ∧ true) c in CNF: c -b^{50, 19}_2 ∨ b^{50, 19}_1 ∨ b^{50, 19}_0 ∨ false c in DIMACS: -16910 16911 16912 0 c 3 does not represent an automaton state. c -(-b^{50, 19}_2 ∧ b^{50, 19}_1 ∧ b^{50, 19}_0 ∧ true) c in CNF: c b^{50, 19}_2 ∨ -b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ false c in DIMACS: 16910 -16911 -16912 0 c -3 does not represent an automaton state. c -( b^{50, 19}_2 ∧ b^{50, 19}_1 ∧ b^{50, 19}_0 ∧ true) c in CNF: c -b^{50, 19}_2 ∨ -b^{50, 19}_1 ∨ -b^{50, 19}_0 ∨ false c in DIMACS: -16910 -16911 -16912 0 c i = 20 c -2+1 --> -1 c ( b^{50, 20}_2 ∧ b^{50, 20}_1 ∧ -b^{50, 20}_0 ∧ p_1000) -> ( b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ b^{50, 21}_0) c in CNF: c -b^{50, 20}_2 ∨ -b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ -p_1000 ∨ b^{50, 21}_2 c -b^{50, 20}_2 ∨ -b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ -p_1000 ∨ -b^{50, 21}_1 c -b^{50, 20}_2 ∨ -b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ -p_1000 ∨ b^{50, 21}_0 c in DIMACS: -16913 -16914 16915 -1000 16916 0 -16913 -16914 16915 -1000 -16917 0 -16913 -16914 16915 -1000 16918 0 c -1+1 --> 0 c ( b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ b^{50, 20}_0 ∧ p_1000) -> (-b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ -b^{50, 21}_0) c in CNF: c -b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ -p_1000 ∨ -b^{50, 21}_2 c -b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ -p_1000 ∨ -b^{50, 21}_1 c -b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ -p_1000 ∨ -b^{50, 21}_0 c in DIMACS: -16913 16914 -16915 -1000 -16916 0 -16913 16914 -16915 -1000 -16917 0 -16913 16914 -16915 -1000 -16918 0 c 0+1 --> 1 c (-b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ -b^{50, 20}_0 ∧ p_1000) -> (-b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ b^{50, 21}_0) c in CNF: c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ -p_1000 ∨ -b^{50, 21}_2 c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ -p_1000 ∨ -b^{50, 21}_1 c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ -p_1000 ∨ b^{50, 21}_0 c in DIMACS: 16913 16914 16915 -1000 -16916 0 16913 16914 16915 -1000 -16917 0 16913 16914 16915 -1000 16918 0 c 1+1 --> 2 c (-b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ b^{50, 20}_0 ∧ p_1000) -> (-b^{50, 21}_2 ∧ b^{50, 21}_1 ∧ -b^{50, 21}_0) c in CNF: c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ -p_1000 ∨ -b^{50, 21}_2 c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ -p_1000 ∨ b^{50, 21}_1 c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ -p_1000 ∨ -b^{50, 21}_0 c in DIMACS: 16913 16914 -16915 -1000 -16916 0 16913 16914 -16915 -1000 16917 0 16913 16914 -16915 -1000 -16918 0 c 2+1 --> break c (-b^{50, 20}_2 ∧ b^{50, 20}_1 ∧ -b^{50, 20}_0 ∧ p_1000) -> break c in CNF: c b^{50, 20}_2 ∨ -b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ -p_1000 ∨ break c in DIMACS: 16913 -16914 16915 -1000 1162 0 c 2-1 --> 1 c (-b^{50, 20}_2 ∧ b^{50, 20}_1 ∧ -b^{50, 20}_0 ∧ -p_1000) -> (-b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ b^{50, 21}_0) c in CNF: c b^{50, 20}_2 ∨ -b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ p_1000 ∨ -b^{50, 21}_2 c b^{50, 20}_2 ∨ -b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ p_1000 ∨ -b^{50, 21}_1 c b^{50, 20}_2 ∨ -b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ p_1000 ∨ b^{50, 21}_0 c in DIMACS: 16913 -16914 16915 1000 -16916 0 16913 -16914 16915 1000 -16917 0 16913 -16914 16915 1000 16918 0 c 1-1 --> 0 c (-b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ b^{50, 20}_0 ∧ -p_1000) -> (-b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ -b^{50, 21}_0) c in CNF: c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ p_1000 ∨ -b^{50, 21}_2 c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ p_1000 ∨ -b^{50, 21}_1 c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ p_1000 ∨ -b^{50, 21}_0 c in DIMACS: 16913 16914 -16915 1000 -16916 0 16913 16914 -16915 1000 -16917 0 16913 16914 -16915 1000 -16918 0 c 0-1 --> -1 c (-b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ -b^{50, 20}_0 ∧ -p_1000) -> ( b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ b^{50, 21}_0) c in CNF: c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ p_1000 ∨ b^{50, 21}_2 c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ p_1000 ∨ -b^{50, 21}_1 c b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ p_1000 ∨ b^{50, 21}_0 c in DIMACS: 16913 16914 16915 1000 16916 0 16913 16914 16915 1000 -16917 0 16913 16914 16915 1000 16918 0 c -1-1 --> -2 c ( b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ b^{50, 20}_0 ∧ -p_1000) -> ( b^{50, 21}_2 ∧ b^{50, 21}_1 ∧ -b^{50, 21}_0) c in CNF: c -b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ p_1000 ∨ b^{50, 21}_2 c -b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ p_1000 ∨ b^{50, 21}_1 c -b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ p_1000 ∨ -b^{50, 21}_0 c in DIMACS: -16913 16914 -16915 1000 16916 0 -16913 16914 -16915 1000 16917 0 -16913 16914 -16915 1000 -16918 0 c -2-1 --> break c ( b^{50, 20}_2 ∧ b^{50, 20}_1 ∧ -b^{50, 20}_0 ∧ -p_1000) -> break c in CNF: c -b^{50, 20}_2 ∨ -b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ p_1000 ∨ break c in DIMACS: -16913 -16914 16915 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 20}_2 ∧ -b^{50, 20}_1 ∧ -b^{50, 20}_0 ∧ true) c in CNF: c -b^{50, 20}_2 ∨ b^{50, 20}_1 ∨ b^{50, 20}_0 ∨ false c in DIMACS: -16913 16914 16915 0 c 3 does not represent an automaton state. c -(-b^{50, 20}_2 ∧ b^{50, 20}_1 ∧ b^{50, 20}_0 ∧ true) c in CNF: c b^{50, 20}_2 ∨ -b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ false c in DIMACS: 16913 -16914 -16915 0 c -3 does not represent an automaton state. c -( b^{50, 20}_2 ∧ b^{50, 20}_1 ∧ b^{50, 20}_0 ∧ true) c in CNF: c -b^{50, 20}_2 ∨ -b^{50, 20}_1 ∨ -b^{50, 20}_0 ∨ false c in DIMACS: -16913 -16914 -16915 0 c i = 21 c -2+1 --> -1 c ( b^{50, 21}_2 ∧ b^{50, 21}_1 ∧ -b^{50, 21}_0 ∧ p_1050) -> ( b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ b^{50, 22}_0) c in CNF: c -b^{50, 21}_2 ∨ -b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ -p_1050 ∨ b^{50, 22}_2 c -b^{50, 21}_2 ∨ -b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ -p_1050 ∨ -b^{50, 22}_1 c -b^{50, 21}_2 ∨ -b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ -p_1050 ∨ b^{50, 22}_0 c in DIMACS: -16916 -16917 16918 -1050 16919 0 -16916 -16917 16918 -1050 -16920 0 -16916 -16917 16918 -1050 16921 0 c -1+1 --> 0 c ( b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ b^{50, 21}_0 ∧ p_1050) -> (-b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ -b^{50, 22}_0) c in CNF: c -b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ -p_1050 ∨ -b^{50, 22}_2 c -b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ -p_1050 ∨ -b^{50, 22}_1 c -b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ -p_1050 ∨ -b^{50, 22}_0 c in DIMACS: -16916 16917 -16918 -1050 -16919 0 -16916 16917 -16918 -1050 -16920 0 -16916 16917 -16918 -1050 -16921 0 c 0+1 --> 1 c (-b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ -b^{50, 21}_0 ∧ p_1050) -> (-b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ b^{50, 22}_0) c in CNF: c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ -p_1050 ∨ -b^{50, 22}_2 c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ -p_1050 ∨ -b^{50, 22}_1 c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ -p_1050 ∨ b^{50, 22}_0 c in DIMACS: 16916 16917 16918 -1050 -16919 0 16916 16917 16918 -1050 -16920 0 16916 16917 16918 -1050 16921 0 c 1+1 --> 2 c (-b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ b^{50, 21}_0 ∧ p_1050) -> (-b^{50, 22}_2 ∧ b^{50, 22}_1 ∧ -b^{50, 22}_0) c in CNF: c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ -p_1050 ∨ -b^{50, 22}_2 c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ -p_1050 ∨ b^{50, 22}_1 c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ -p_1050 ∨ -b^{50, 22}_0 c in DIMACS: 16916 16917 -16918 -1050 -16919 0 16916 16917 -16918 -1050 16920 0 16916 16917 -16918 -1050 -16921 0 c 2+1 --> break c (-b^{50, 21}_2 ∧ b^{50, 21}_1 ∧ -b^{50, 21}_0 ∧ p_1050) -> break c in CNF: c b^{50, 21}_2 ∨ -b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ -p_1050 ∨ break c in DIMACS: 16916 -16917 16918 -1050 1162 0 c 2-1 --> 1 c (-b^{50, 21}_2 ∧ b^{50, 21}_1 ∧ -b^{50, 21}_0 ∧ -p_1050) -> (-b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ b^{50, 22}_0) c in CNF: c b^{50, 21}_2 ∨ -b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ p_1050 ∨ -b^{50, 22}_2 c b^{50, 21}_2 ∨ -b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ p_1050 ∨ -b^{50, 22}_1 c b^{50, 21}_2 ∨ -b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ p_1050 ∨ b^{50, 22}_0 c in DIMACS: 16916 -16917 16918 1050 -16919 0 16916 -16917 16918 1050 -16920 0 16916 -16917 16918 1050 16921 0 c 1-1 --> 0 c (-b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ b^{50, 21}_0 ∧ -p_1050) -> (-b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ -b^{50, 22}_0) c in CNF: c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ p_1050 ∨ -b^{50, 22}_2 c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ p_1050 ∨ -b^{50, 22}_1 c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ p_1050 ∨ -b^{50, 22}_0 c in DIMACS: 16916 16917 -16918 1050 -16919 0 16916 16917 -16918 1050 -16920 0 16916 16917 -16918 1050 -16921 0 c 0-1 --> -1 c (-b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ -b^{50, 21}_0 ∧ -p_1050) -> ( b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ b^{50, 22}_0) c in CNF: c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ p_1050 ∨ b^{50, 22}_2 c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ p_1050 ∨ -b^{50, 22}_1 c b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ p_1050 ∨ b^{50, 22}_0 c in DIMACS: 16916 16917 16918 1050 16919 0 16916 16917 16918 1050 -16920 0 16916 16917 16918 1050 16921 0 c -1-1 --> -2 c ( b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ b^{50, 21}_0 ∧ -p_1050) -> ( b^{50, 22}_2 ∧ b^{50, 22}_1 ∧ -b^{50, 22}_0) c in CNF: c -b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ p_1050 ∨ b^{50, 22}_2 c -b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ p_1050 ∨ b^{50, 22}_1 c -b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ p_1050 ∨ -b^{50, 22}_0 c in DIMACS: -16916 16917 -16918 1050 16919 0 -16916 16917 -16918 1050 16920 0 -16916 16917 -16918 1050 -16921 0 c -2-1 --> break c ( b^{50, 21}_2 ∧ b^{50, 21}_1 ∧ -b^{50, 21}_0 ∧ -p_1050) -> break c in CNF: c -b^{50, 21}_2 ∨ -b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ p_1050 ∨ break c in DIMACS: -16916 -16917 16918 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 21}_2 ∧ -b^{50, 21}_1 ∧ -b^{50, 21}_0 ∧ true) c in CNF: c -b^{50, 21}_2 ∨ b^{50, 21}_1 ∨ b^{50, 21}_0 ∨ false c in DIMACS: -16916 16917 16918 0 c 3 does not represent an automaton state. c -(-b^{50, 21}_2 ∧ b^{50, 21}_1 ∧ b^{50, 21}_0 ∧ true) c in CNF: c b^{50, 21}_2 ∨ -b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ false c in DIMACS: 16916 -16917 -16918 0 c -3 does not represent an automaton state. c -( b^{50, 21}_2 ∧ b^{50, 21}_1 ∧ b^{50, 21}_0 ∧ true) c in CNF: c -b^{50, 21}_2 ∨ -b^{50, 21}_1 ∨ -b^{50, 21}_0 ∨ false c in DIMACS: -16916 -16917 -16918 0 c i = 22 c -2+1 --> -1 c ( b^{50, 22}_2 ∧ b^{50, 22}_1 ∧ -b^{50, 22}_0 ∧ p_1100) -> ( b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ b^{50, 23}_0) c in CNF: c -b^{50, 22}_2 ∨ -b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ -p_1100 ∨ b^{50, 23}_2 c -b^{50, 22}_2 ∨ -b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ -p_1100 ∨ -b^{50, 23}_1 c -b^{50, 22}_2 ∨ -b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ -p_1100 ∨ b^{50, 23}_0 c in DIMACS: -16919 -16920 16921 -1100 16922 0 -16919 -16920 16921 -1100 -16923 0 -16919 -16920 16921 -1100 16924 0 c -1+1 --> 0 c ( b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ b^{50, 22}_0 ∧ p_1100) -> (-b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ -b^{50, 23}_0) c in CNF: c -b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ -p_1100 ∨ -b^{50, 23}_2 c -b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ -p_1100 ∨ -b^{50, 23}_1 c -b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ -p_1100 ∨ -b^{50, 23}_0 c in DIMACS: -16919 16920 -16921 -1100 -16922 0 -16919 16920 -16921 -1100 -16923 0 -16919 16920 -16921 -1100 -16924 0 c 0+1 --> 1 c (-b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ -b^{50, 22}_0 ∧ p_1100) -> (-b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ b^{50, 23}_0) c in CNF: c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ -p_1100 ∨ -b^{50, 23}_2 c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ -p_1100 ∨ -b^{50, 23}_1 c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ -p_1100 ∨ b^{50, 23}_0 c in DIMACS: 16919 16920 16921 -1100 -16922 0 16919 16920 16921 -1100 -16923 0 16919 16920 16921 -1100 16924 0 c 1+1 --> 2 c (-b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ b^{50, 22}_0 ∧ p_1100) -> (-b^{50, 23}_2 ∧ b^{50, 23}_1 ∧ -b^{50, 23}_0) c in CNF: c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ -p_1100 ∨ -b^{50, 23}_2 c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ -p_1100 ∨ b^{50, 23}_1 c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ -p_1100 ∨ -b^{50, 23}_0 c in DIMACS: 16919 16920 -16921 -1100 -16922 0 16919 16920 -16921 -1100 16923 0 16919 16920 -16921 -1100 -16924 0 c 2+1 --> break c (-b^{50, 22}_2 ∧ b^{50, 22}_1 ∧ -b^{50, 22}_0 ∧ p_1100) -> break c in CNF: c b^{50, 22}_2 ∨ -b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ -p_1100 ∨ break c in DIMACS: 16919 -16920 16921 -1100 1162 0 c 2-1 --> 1 c (-b^{50, 22}_2 ∧ b^{50, 22}_1 ∧ -b^{50, 22}_0 ∧ -p_1100) -> (-b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ b^{50, 23}_0) c in CNF: c b^{50, 22}_2 ∨ -b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ p_1100 ∨ -b^{50, 23}_2 c b^{50, 22}_2 ∨ -b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ p_1100 ∨ -b^{50, 23}_1 c b^{50, 22}_2 ∨ -b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ p_1100 ∨ b^{50, 23}_0 c in DIMACS: 16919 -16920 16921 1100 -16922 0 16919 -16920 16921 1100 -16923 0 16919 -16920 16921 1100 16924 0 c 1-1 --> 0 c (-b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ b^{50, 22}_0 ∧ -p_1100) -> (-b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ -b^{50, 23}_0) c in CNF: c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ p_1100 ∨ -b^{50, 23}_2 c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ p_1100 ∨ -b^{50, 23}_1 c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ p_1100 ∨ -b^{50, 23}_0 c in DIMACS: 16919 16920 -16921 1100 -16922 0 16919 16920 -16921 1100 -16923 0 16919 16920 -16921 1100 -16924 0 c 0-1 --> -1 c (-b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ -b^{50, 22}_0 ∧ -p_1100) -> ( b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ b^{50, 23}_0) c in CNF: c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ p_1100 ∨ b^{50, 23}_2 c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ p_1100 ∨ -b^{50, 23}_1 c b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ p_1100 ∨ b^{50, 23}_0 c in DIMACS: 16919 16920 16921 1100 16922 0 16919 16920 16921 1100 -16923 0 16919 16920 16921 1100 16924 0 c -1-1 --> -2 c ( b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ b^{50, 22}_0 ∧ -p_1100) -> ( b^{50, 23}_2 ∧ b^{50, 23}_1 ∧ -b^{50, 23}_0) c in CNF: c -b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ p_1100 ∨ b^{50, 23}_2 c -b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ p_1100 ∨ b^{50, 23}_1 c -b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ p_1100 ∨ -b^{50, 23}_0 c in DIMACS: -16919 16920 -16921 1100 16922 0 -16919 16920 -16921 1100 16923 0 -16919 16920 -16921 1100 -16924 0 c -2-1 --> break c ( b^{50, 22}_2 ∧ b^{50, 22}_1 ∧ -b^{50, 22}_0 ∧ -p_1100) -> break c in CNF: c -b^{50, 22}_2 ∨ -b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ p_1100 ∨ break c in DIMACS: -16919 -16920 16921 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 22}_2 ∧ -b^{50, 22}_1 ∧ -b^{50, 22}_0 ∧ true) c in CNF: c -b^{50, 22}_2 ∨ b^{50, 22}_1 ∨ b^{50, 22}_0 ∨ false c in DIMACS: -16919 16920 16921 0 c 3 does not represent an automaton state. c -(-b^{50, 22}_2 ∧ b^{50, 22}_1 ∧ b^{50, 22}_0 ∧ true) c in CNF: c b^{50, 22}_2 ∨ -b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ false c in DIMACS: 16919 -16920 -16921 0 c -3 does not represent an automaton state. c -( b^{50, 22}_2 ∧ b^{50, 22}_1 ∧ b^{50, 22}_0 ∧ true) c in CNF: c -b^{50, 22}_2 ∨ -b^{50, 22}_1 ∨ -b^{50, 22}_0 ∨ false c in DIMACS: -16919 -16920 -16921 0 c i = 23 c -2+1 --> -1 c ( b^{50, 23}_2 ∧ b^{50, 23}_1 ∧ -b^{50, 23}_0 ∧ p_1150) -> ( b^{50, 24}_2 ∧ -b^{50, 24}_1 ∧ b^{50, 24}_0) c in CNF: c -b^{50, 23}_2 ∨ -b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ -p_1150 ∨ b^{50, 24}_2 c -b^{50, 23}_2 ∨ -b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ -p_1150 ∨ -b^{50, 24}_1 c -b^{50, 23}_2 ∨ -b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ -p_1150 ∨ b^{50, 24}_0 c in DIMACS: -16922 -16923 16924 -1150 16925 0 -16922 -16923 16924 -1150 -16926 0 -16922 -16923 16924 -1150 16927 0 c -1+1 --> 0 c ( b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ b^{50, 23}_0 ∧ p_1150) -> (-b^{50, 24}_2 ∧ -b^{50, 24}_1 ∧ -b^{50, 24}_0) c in CNF: c -b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ -p_1150 ∨ -b^{50, 24}_2 c -b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ -p_1150 ∨ -b^{50, 24}_1 c -b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ -p_1150 ∨ -b^{50, 24}_0 c in DIMACS: -16922 16923 -16924 -1150 -16925 0 -16922 16923 -16924 -1150 -16926 0 -16922 16923 -16924 -1150 -16927 0 c 0+1 --> 1 c (-b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ -b^{50, 23}_0 ∧ p_1150) -> (-b^{50, 24}_2 ∧ -b^{50, 24}_1 ∧ b^{50, 24}_0) c in CNF: c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ -p_1150 ∨ -b^{50, 24}_2 c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ -p_1150 ∨ -b^{50, 24}_1 c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ -p_1150 ∨ b^{50, 24}_0 c in DIMACS: 16922 16923 16924 -1150 -16925 0 16922 16923 16924 -1150 -16926 0 16922 16923 16924 -1150 16927 0 c 1+1 --> 2 c (-b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ b^{50, 23}_0 ∧ p_1150) -> (-b^{50, 24}_2 ∧ b^{50, 24}_1 ∧ -b^{50, 24}_0) c in CNF: c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ -p_1150 ∨ -b^{50, 24}_2 c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ -p_1150 ∨ b^{50, 24}_1 c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ -p_1150 ∨ -b^{50, 24}_0 c in DIMACS: 16922 16923 -16924 -1150 -16925 0 16922 16923 -16924 -1150 16926 0 16922 16923 -16924 -1150 -16927 0 c 2+1 --> break c (-b^{50, 23}_2 ∧ b^{50, 23}_1 ∧ -b^{50, 23}_0 ∧ p_1150) -> break c in CNF: c b^{50, 23}_2 ∨ -b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ -p_1150 ∨ break c in DIMACS: 16922 -16923 16924 -1150 1162 0 c 2-1 --> 1 c (-b^{50, 23}_2 ∧ b^{50, 23}_1 ∧ -b^{50, 23}_0 ∧ -p_1150) -> (-b^{50, 24}_2 ∧ -b^{50, 24}_1 ∧ b^{50, 24}_0) c in CNF: c b^{50, 23}_2 ∨ -b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ p_1150 ∨ -b^{50, 24}_2 c b^{50, 23}_2 ∨ -b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ p_1150 ∨ -b^{50, 24}_1 c b^{50, 23}_2 ∨ -b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ p_1150 ∨ b^{50, 24}_0 c in DIMACS: 16922 -16923 16924 1150 -16925 0 16922 -16923 16924 1150 -16926 0 16922 -16923 16924 1150 16927 0 c 1-1 --> 0 c (-b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ b^{50, 23}_0 ∧ -p_1150) -> (-b^{50, 24}_2 ∧ -b^{50, 24}_1 ∧ -b^{50, 24}_0) c in CNF: c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ p_1150 ∨ -b^{50, 24}_2 c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ p_1150 ∨ -b^{50, 24}_1 c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ p_1150 ∨ -b^{50, 24}_0 c in DIMACS: 16922 16923 -16924 1150 -16925 0 16922 16923 -16924 1150 -16926 0 16922 16923 -16924 1150 -16927 0 c 0-1 --> -1 c (-b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ -b^{50, 23}_0 ∧ -p_1150) -> ( b^{50, 24}_2 ∧ -b^{50, 24}_1 ∧ b^{50, 24}_0) c in CNF: c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ p_1150 ∨ b^{50, 24}_2 c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ p_1150 ∨ -b^{50, 24}_1 c b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ p_1150 ∨ b^{50, 24}_0 c in DIMACS: 16922 16923 16924 1150 16925 0 16922 16923 16924 1150 -16926 0 16922 16923 16924 1150 16927 0 c -1-1 --> -2 c ( b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ b^{50, 23}_0 ∧ -p_1150) -> ( b^{50, 24}_2 ∧ b^{50, 24}_1 ∧ -b^{50, 24}_0) c in CNF: c -b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ p_1150 ∨ b^{50, 24}_2 c -b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ p_1150 ∨ b^{50, 24}_1 c -b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ p_1150 ∨ -b^{50, 24}_0 c in DIMACS: -16922 16923 -16924 1150 16925 0 -16922 16923 -16924 1150 16926 0 -16922 16923 -16924 1150 -16927 0 c -2-1 --> break c ( b^{50, 23}_2 ∧ b^{50, 23}_1 ∧ -b^{50, 23}_0 ∧ -p_1150) -> break c in CNF: c -b^{50, 23}_2 ∨ -b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ p_1150 ∨ break c in DIMACS: -16922 -16923 16924 1150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{50, 23}_2 ∧ -b^{50, 23}_1 ∧ -b^{50, 23}_0 ∧ true) c in CNF: c -b^{50, 23}_2 ∨ b^{50, 23}_1 ∨ b^{50, 23}_0 ∨ false c in DIMACS: -16922 16923 16924 0 c 3 does not represent an automaton state. c -(-b^{50, 23}_2 ∧ b^{50, 23}_1 ∧ b^{50, 23}_0 ∧ true) c in CNF: c b^{50, 23}_2 ∨ -b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ false c in DIMACS: 16922 -16923 -16924 0 c -3 does not represent an automaton state. c -( b^{50, 23}_2 ∧ b^{50, 23}_1 ∧ b^{50, 23}_0 ∧ true) c in CNF: c -b^{50, 23}_2 ∨ -b^{50, 23}_1 ∨ -b^{50, 23}_0 ∨ false c in DIMACS: -16922 -16923 -16924 0 c INIT for k = 51 c -b^{51, 1}_2 c -b^{51, 1}_1 c -b^{51, 1}_0 c in DIMACS: -16928 0 -16929 0 -16930 0 c Transitions for k = 51 c i = 1 c -2+1 --> -1 c ( b^{51, 1}_2 ∧ b^{51, 1}_1 ∧ -b^{51, 1}_0 ∧ p_51) -> ( b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ b^{51, 2}_0) c in CNF: c -b^{51, 1}_2 ∨ -b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ -p_51 ∨ b^{51, 2}_2 c -b^{51, 1}_2 ∨ -b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ -p_51 ∨ -b^{51, 2}_1 c -b^{51, 1}_2 ∨ -b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ -p_51 ∨ b^{51, 2}_0 c in DIMACS: -16928 -16929 16930 -51 16931 0 -16928 -16929 16930 -51 -16932 0 -16928 -16929 16930 -51 16933 0 c -1+1 --> 0 c ( b^{51, 1}_2 ∧ -b^{51, 1}_1 ∧ b^{51, 1}_0 ∧ p_51) -> (-b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ -b^{51, 2}_0) c in CNF: c -b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ -p_51 ∨ -b^{51, 2}_2 c -b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ -p_51 ∨ -b^{51, 2}_1 c -b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ -p_51 ∨ -b^{51, 2}_0 c in DIMACS: -16928 16929 -16930 -51 -16931 0 -16928 16929 -16930 -51 -16932 0 -16928 16929 -16930 -51 -16933 0 c 0+1 --> 1 c (-b^{51, 1}_2 ∧ -b^{51, 1}_1 ∧ -b^{51, 1}_0 ∧ p_51) -> (-b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ b^{51, 2}_0) c in CNF: c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ -p_51 ∨ -b^{51, 2}_2 c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ -p_51 ∨ -b^{51, 2}_1 c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ -p_51 ∨ b^{51, 2}_0 c in DIMACS: 16928 16929 16930 -51 -16931 0 16928 16929 16930 -51 -16932 0 16928 16929 16930 -51 16933 0 c 1+1 --> 2 c (-b^{51, 1}_2 ∧ -b^{51, 1}_1 ∧ b^{51, 1}_0 ∧ p_51) -> (-b^{51, 2}_2 ∧ b^{51, 2}_1 ∧ -b^{51, 2}_0) c in CNF: c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ -p_51 ∨ -b^{51, 2}_2 c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ -p_51 ∨ b^{51, 2}_1 c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ -p_51 ∨ -b^{51, 2}_0 c in DIMACS: 16928 16929 -16930 -51 -16931 0 16928 16929 -16930 -51 16932 0 16928 16929 -16930 -51 -16933 0 c 2+1 --> break c (-b^{51, 1}_2 ∧ b^{51, 1}_1 ∧ -b^{51, 1}_0 ∧ p_51) -> break c in CNF: c b^{51, 1}_2 ∨ -b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ -p_51 ∨ break c in DIMACS: 16928 -16929 16930 -51 1162 0 c 2-1 --> 1 c (-b^{51, 1}_2 ∧ b^{51, 1}_1 ∧ -b^{51, 1}_0 ∧ -p_51) -> (-b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ b^{51, 2}_0) c in CNF: c b^{51, 1}_2 ∨ -b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ p_51 ∨ -b^{51, 2}_2 c b^{51, 1}_2 ∨ -b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ p_51 ∨ -b^{51, 2}_1 c b^{51, 1}_2 ∨ -b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ p_51 ∨ b^{51, 2}_0 c in DIMACS: 16928 -16929 16930 51 -16931 0 16928 -16929 16930 51 -16932 0 16928 -16929 16930 51 16933 0 c 1-1 --> 0 c (-b^{51, 1}_2 ∧ -b^{51, 1}_1 ∧ b^{51, 1}_0 ∧ -p_51) -> (-b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ -b^{51, 2}_0) c in CNF: c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ p_51 ∨ -b^{51, 2}_2 c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ p_51 ∨ -b^{51, 2}_1 c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ p_51 ∨ -b^{51, 2}_0 c in DIMACS: 16928 16929 -16930 51 -16931 0 16928 16929 -16930 51 -16932 0 16928 16929 -16930 51 -16933 0 c 0-1 --> -1 c (-b^{51, 1}_2 ∧ -b^{51, 1}_1 ∧ -b^{51, 1}_0 ∧ -p_51) -> ( b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ b^{51, 2}_0) c in CNF: c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ p_51 ∨ b^{51, 2}_2 c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ p_51 ∨ -b^{51, 2}_1 c b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ p_51 ∨ b^{51, 2}_0 c in DIMACS: 16928 16929 16930 51 16931 0 16928 16929 16930 51 -16932 0 16928 16929 16930 51 16933 0 c -1-1 --> -2 c ( b^{51, 1}_2 ∧ -b^{51, 1}_1 ∧ b^{51, 1}_0 ∧ -p_51) -> ( b^{51, 2}_2 ∧ b^{51, 2}_1 ∧ -b^{51, 2}_0) c in CNF: c -b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ p_51 ∨ b^{51, 2}_2 c -b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ p_51 ∨ b^{51, 2}_1 c -b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ p_51 ∨ -b^{51, 2}_0 c in DIMACS: -16928 16929 -16930 51 16931 0 -16928 16929 -16930 51 16932 0 -16928 16929 -16930 51 -16933 0 c -2-1 --> break c ( b^{51, 1}_2 ∧ b^{51, 1}_1 ∧ -b^{51, 1}_0 ∧ -p_51) -> break c in CNF: c -b^{51, 1}_2 ∨ -b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ p_51 ∨ break c in DIMACS: -16928 -16929 16930 51 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 1}_2 ∧ -b^{51, 1}_1 ∧ -b^{51, 1}_0 ∧ true) c in CNF: c -b^{51, 1}_2 ∨ b^{51, 1}_1 ∨ b^{51, 1}_0 ∨ false c in DIMACS: -16928 16929 16930 0 c 3 does not represent an automaton state. c -(-b^{51, 1}_2 ∧ b^{51, 1}_1 ∧ b^{51, 1}_0 ∧ true) c in CNF: c b^{51, 1}_2 ∨ -b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ false c in DIMACS: 16928 -16929 -16930 0 c -3 does not represent an automaton state. c -( b^{51, 1}_2 ∧ b^{51, 1}_1 ∧ b^{51, 1}_0 ∧ true) c in CNF: c -b^{51, 1}_2 ∨ -b^{51, 1}_1 ∨ -b^{51, 1}_0 ∨ false c in DIMACS: -16928 -16929 -16930 0 c i = 2 c -2+1 --> -1 c ( b^{51, 2}_2 ∧ b^{51, 2}_1 ∧ -b^{51, 2}_0 ∧ p_102) -> ( b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ b^{51, 3}_0) c in CNF: c -b^{51, 2}_2 ∨ -b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ -p_102 ∨ b^{51, 3}_2 c -b^{51, 2}_2 ∨ -b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ -p_102 ∨ -b^{51, 3}_1 c -b^{51, 2}_2 ∨ -b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ -p_102 ∨ b^{51, 3}_0 c in DIMACS: -16931 -16932 16933 -102 16934 0 -16931 -16932 16933 -102 -16935 0 -16931 -16932 16933 -102 16936 0 c -1+1 --> 0 c ( b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ b^{51, 2}_0 ∧ p_102) -> (-b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ -b^{51, 3}_0) c in CNF: c -b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ -p_102 ∨ -b^{51, 3}_2 c -b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ -p_102 ∨ -b^{51, 3}_1 c -b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ -p_102 ∨ -b^{51, 3}_0 c in DIMACS: -16931 16932 -16933 -102 -16934 0 -16931 16932 -16933 -102 -16935 0 -16931 16932 -16933 -102 -16936 0 c 0+1 --> 1 c (-b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ -b^{51, 2}_0 ∧ p_102) -> (-b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ b^{51, 3}_0) c in CNF: c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ -p_102 ∨ -b^{51, 3}_2 c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ -p_102 ∨ -b^{51, 3}_1 c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ -p_102 ∨ b^{51, 3}_0 c in DIMACS: 16931 16932 16933 -102 -16934 0 16931 16932 16933 -102 -16935 0 16931 16932 16933 -102 16936 0 c 1+1 --> 2 c (-b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ b^{51, 2}_0 ∧ p_102) -> (-b^{51, 3}_2 ∧ b^{51, 3}_1 ∧ -b^{51, 3}_0) c in CNF: c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ -p_102 ∨ -b^{51, 3}_2 c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ -p_102 ∨ b^{51, 3}_1 c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ -p_102 ∨ -b^{51, 3}_0 c in DIMACS: 16931 16932 -16933 -102 -16934 0 16931 16932 -16933 -102 16935 0 16931 16932 -16933 -102 -16936 0 c 2+1 --> break c (-b^{51, 2}_2 ∧ b^{51, 2}_1 ∧ -b^{51, 2}_0 ∧ p_102) -> break c in CNF: c b^{51, 2}_2 ∨ -b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ -p_102 ∨ break c in DIMACS: 16931 -16932 16933 -102 1162 0 c 2-1 --> 1 c (-b^{51, 2}_2 ∧ b^{51, 2}_1 ∧ -b^{51, 2}_0 ∧ -p_102) -> (-b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ b^{51, 3}_0) c in CNF: c b^{51, 2}_2 ∨ -b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ p_102 ∨ -b^{51, 3}_2 c b^{51, 2}_2 ∨ -b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ p_102 ∨ -b^{51, 3}_1 c b^{51, 2}_2 ∨ -b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ p_102 ∨ b^{51, 3}_0 c in DIMACS: 16931 -16932 16933 102 -16934 0 16931 -16932 16933 102 -16935 0 16931 -16932 16933 102 16936 0 c 1-1 --> 0 c (-b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ b^{51, 2}_0 ∧ -p_102) -> (-b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ -b^{51, 3}_0) c in CNF: c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ p_102 ∨ -b^{51, 3}_2 c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ p_102 ∨ -b^{51, 3}_1 c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ p_102 ∨ -b^{51, 3}_0 c in DIMACS: 16931 16932 -16933 102 -16934 0 16931 16932 -16933 102 -16935 0 16931 16932 -16933 102 -16936 0 c 0-1 --> -1 c (-b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ -b^{51, 2}_0 ∧ -p_102) -> ( b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ b^{51, 3}_0) c in CNF: c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ p_102 ∨ b^{51, 3}_2 c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ p_102 ∨ -b^{51, 3}_1 c b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ p_102 ∨ b^{51, 3}_0 c in DIMACS: 16931 16932 16933 102 16934 0 16931 16932 16933 102 -16935 0 16931 16932 16933 102 16936 0 c -1-1 --> -2 c ( b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ b^{51, 2}_0 ∧ -p_102) -> ( b^{51, 3}_2 ∧ b^{51, 3}_1 ∧ -b^{51, 3}_0) c in CNF: c -b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ p_102 ∨ b^{51, 3}_2 c -b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ p_102 ∨ b^{51, 3}_1 c -b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ p_102 ∨ -b^{51, 3}_0 c in DIMACS: -16931 16932 -16933 102 16934 0 -16931 16932 -16933 102 16935 0 -16931 16932 -16933 102 -16936 0 c -2-1 --> break c ( b^{51, 2}_2 ∧ b^{51, 2}_1 ∧ -b^{51, 2}_0 ∧ -p_102) -> break c in CNF: c -b^{51, 2}_2 ∨ -b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ p_102 ∨ break c in DIMACS: -16931 -16932 16933 102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 2}_2 ∧ -b^{51, 2}_1 ∧ -b^{51, 2}_0 ∧ true) c in CNF: c -b^{51, 2}_2 ∨ b^{51, 2}_1 ∨ b^{51, 2}_0 ∨ false c in DIMACS: -16931 16932 16933 0 c 3 does not represent an automaton state. c -(-b^{51, 2}_2 ∧ b^{51, 2}_1 ∧ b^{51, 2}_0 ∧ true) c in CNF: c b^{51, 2}_2 ∨ -b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ false c in DIMACS: 16931 -16932 -16933 0 c -3 does not represent an automaton state. c -( b^{51, 2}_2 ∧ b^{51, 2}_1 ∧ b^{51, 2}_0 ∧ true) c in CNF: c -b^{51, 2}_2 ∨ -b^{51, 2}_1 ∨ -b^{51, 2}_0 ∨ false c in DIMACS: -16931 -16932 -16933 0 c i = 3 c -2+1 --> -1 c ( b^{51, 3}_2 ∧ b^{51, 3}_1 ∧ -b^{51, 3}_0 ∧ p_153) -> ( b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ b^{51, 4}_0) c in CNF: c -b^{51, 3}_2 ∨ -b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ -p_153 ∨ b^{51, 4}_2 c -b^{51, 3}_2 ∨ -b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ -p_153 ∨ -b^{51, 4}_1 c -b^{51, 3}_2 ∨ -b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ -p_153 ∨ b^{51, 4}_0 c in DIMACS: -16934 -16935 16936 -153 16937 0 -16934 -16935 16936 -153 -16938 0 -16934 -16935 16936 -153 16939 0 c -1+1 --> 0 c ( b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ b^{51, 3}_0 ∧ p_153) -> (-b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ -b^{51, 4}_0) c in CNF: c -b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ -p_153 ∨ -b^{51, 4}_2 c -b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ -p_153 ∨ -b^{51, 4}_1 c -b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ -p_153 ∨ -b^{51, 4}_0 c in DIMACS: -16934 16935 -16936 -153 -16937 0 -16934 16935 -16936 -153 -16938 0 -16934 16935 -16936 -153 -16939 0 c 0+1 --> 1 c (-b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ -b^{51, 3}_0 ∧ p_153) -> (-b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ b^{51, 4}_0) c in CNF: c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ -p_153 ∨ -b^{51, 4}_2 c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ -p_153 ∨ -b^{51, 4}_1 c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ -p_153 ∨ b^{51, 4}_0 c in DIMACS: 16934 16935 16936 -153 -16937 0 16934 16935 16936 -153 -16938 0 16934 16935 16936 -153 16939 0 c 1+1 --> 2 c (-b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ b^{51, 3}_0 ∧ p_153) -> (-b^{51, 4}_2 ∧ b^{51, 4}_1 ∧ -b^{51, 4}_0) c in CNF: c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ -p_153 ∨ -b^{51, 4}_2 c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ -p_153 ∨ b^{51, 4}_1 c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ -p_153 ∨ -b^{51, 4}_0 c in DIMACS: 16934 16935 -16936 -153 -16937 0 16934 16935 -16936 -153 16938 0 16934 16935 -16936 -153 -16939 0 c 2+1 --> break c (-b^{51, 3}_2 ∧ b^{51, 3}_1 ∧ -b^{51, 3}_0 ∧ p_153) -> break c in CNF: c b^{51, 3}_2 ∨ -b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ -p_153 ∨ break c in DIMACS: 16934 -16935 16936 -153 1162 0 c 2-1 --> 1 c (-b^{51, 3}_2 ∧ b^{51, 3}_1 ∧ -b^{51, 3}_0 ∧ -p_153) -> (-b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ b^{51, 4}_0) c in CNF: c b^{51, 3}_2 ∨ -b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ p_153 ∨ -b^{51, 4}_2 c b^{51, 3}_2 ∨ -b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ p_153 ∨ -b^{51, 4}_1 c b^{51, 3}_2 ∨ -b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ p_153 ∨ b^{51, 4}_0 c in DIMACS: 16934 -16935 16936 153 -16937 0 16934 -16935 16936 153 -16938 0 16934 -16935 16936 153 16939 0 c 1-1 --> 0 c (-b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ b^{51, 3}_0 ∧ -p_153) -> (-b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ -b^{51, 4}_0) c in CNF: c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ p_153 ∨ -b^{51, 4}_2 c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ p_153 ∨ -b^{51, 4}_1 c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ p_153 ∨ -b^{51, 4}_0 c in DIMACS: 16934 16935 -16936 153 -16937 0 16934 16935 -16936 153 -16938 0 16934 16935 -16936 153 -16939 0 c 0-1 --> -1 c (-b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ -b^{51, 3}_0 ∧ -p_153) -> ( b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ b^{51, 4}_0) c in CNF: c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ p_153 ∨ b^{51, 4}_2 c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ p_153 ∨ -b^{51, 4}_1 c b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ p_153 ∨ b^{51, 4}_0 c in DIMACS: 16934 16935 16936 153 16937 0 16934 16935 16936 153 -16938 0 16934 16935 16936 153 16939 0 c -1-1 --> -2 c ( b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ b^{51, 3}_0 ∧ -p_153) -> ( b^{51, 4}_2 ∧ b^{51, 4}_1 ∧ -b^{51, 4}_0) c in CNF: c -b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ p_153 ∨ b^{51, 4}_2 c -b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ p_153 ∨ b^{51, 4}_1 c -b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ p_153 ∨ -b^{51, 4}_0 c in DIMACS: -16934 16935 -16936 153 16937 0 -16934 16935 -16936 153 16938 0 -16934 16935 -16936 153 -16939 0 c -2-1 --> break c ( b^{51, 3}_2 ∧ b^{51, 3}_1 ∧ -b^{51, 3}_0 ∧ -p_153) -> break c in CNF: c -b^{51, 3}_2 ∨ -b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ p_153 ∨ break c in DIMACS: -16934 -16935 16936 153 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 3}_2 ∧ -b^{51, 3}_1 ∧ -b^{51, 3}_0 ∧ true) c in CNF: c -b^{51, 3}_2 ∨ b^{51, 3}_1 ∨ b^{51, 3}_0 ∨ false c in DIMACS: -16934 16935 16936 0 c 3 does not represent an automaton state. c -(-b^{51, 3}_2 ∧ b^{51, 3}_1 ∧ b^{51, 3}_0 ∧ true) c in CNF: c b^{51, 3}_2 ∨ -b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ false c in DIMACS: 16934 -16935 -16936 0 c -3 does not represent an automaton state. c -( b^{51, 3}_2 ∧ b^{51, 3}_1 ∧ b^{51, 3}_0 ∧ true) c in CNF: c -b^{51, 3}_2 ∨ -b^{51, 3}_1 ∨ -b^{51, 3}_0 ∨ false c in DIMACS: -16934 -16935 -16936 0 c i = 4 c -2+1 --> -1 c ( b^{51, 4}_2 ∧ b^{51, 4}_1 ∧ -b^{51, 4}_0 ∧ p_204) -> ( b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ b^{51, 5}_0) c in CNF: c -b^{51, 4}_2 ∨ -b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ -p_204 ∨ b^{51, 5}_2 c -b^{51, 4}_2 ∨ -b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ -p_204 ∨ -b^{51, 5}_1 c -b^{51, 4}_2 ∨ -b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ -p_204 ∨ b^{51, 5}_0 c in DIMACS: -16937 -16938 16939 -204 16940 0 -16937 -16938 16939 -204 -16941 0 -16937 -16938 16939 -204 16942 0 c -1+1 --> 0 c ( b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ b^{51, 4}_0 ∧ p_204) -> (-b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ -b^{51, 5}_0) c in CNF: c -b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ -p_204 ∨ -b^{51, 5}_2 c -b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ -p_204 ∨ -b^{51, 5}_1 c -b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ -p_204 ∨ -b^{51, 5}_0 c in DIMACS: -16937 16938 -16939 -204 -16940 0 -16937 16938 -16939 -204 -16941 0 -16937 16938 -16939 -204 -16942 0 c 0+1 --> 1 c (-b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ -b^{51, 4}_0 ∧ p_204) -> (-b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ b^{51, 5}_0) c in CNF: c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ -p_204 ∨ -b^{51, 5}_2 c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ -p_204 ∨ -b^{51, 5}_1 c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ -p_204 ∨ b^{51, 5}_0 c in DIMACS: 16937 16938 16939 -204 -16940 0 16937 16938 16939 -204 -16941 0 16937 16938 16939 -204 16942 0 c 1+1 --> 2 c (-b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ b^{51, 4}_0 ∧ p_204) -> (-b^{51, 5}_2 ∧ b^{51, 5}_1 ∧ -b^{51, 5}_0) c in CNF: c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ -p_204 ∨ -b^{51, 5}_2 c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ -p_204 ∨ b^{51, 5}_1 c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ -p_204 ∨ -b^{51, 5}_0 c in DIMACS: 16937 16938 -16939 -204 -16940 0 16937 16938 -16939 -204 16941 0 16937 16938 -16939 -204 -16942 0 c 2+1 --> break c (-b^{51, 4}_2 ∧ b^{51, 4}_1 ∧ -b^{51, 4}_0 ∧ p_204) -> break c in CNF: c b^{51, 4}_2 ∨ -b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ -p_204 ∨ break c in DIMACS: 16937 -16938 16939 -204 1162 0 c 2-1 --> 1 c (-b^{51, 4}_2 ∧ b^{51, 4}_1 ∧ -b^{51, 4}_0 ∧ -p_204) -> (-b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ b^{51, 5}_0) c in CNF: c b^{51, 4}_2 ∨ -b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ p_204 ∨ -b^{51, 5}_2 c b^{51, 4}_2 ∨ -b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ p_204 ∨ -b^{51, 5}_1 c b^{51, 4}_2 ∨ -b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ p_204 ∨ b^{51, 5}_0 c in DIMACS: 16937 -16938 16939 204 -16940 0 16937 -16938 16939 204 -16941 0 16937 -16938 16939 204 16942 0 c 1-1 --> 0 c (-b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ b^{51, 4}_0 ∧ -p_204) -> (-b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ -b^{51, 5}_0) c in CNF: c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ p_204 ∨ -b^{51, 5}_2 c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ p_204 ∨ -b^{51, 5}_1 c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ p_204 ∨ -b^{51, 5}_0 c in DIMACS: 16937 16938 -16939 204 -16940 0 16937 16938 -16939 204 -16941 0 16937 16938 -16939 204 -16942 0 c 0-1 --> -1 c (-b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ -b^{51, 4}_0 ∧ -p_204) -> ( b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ b^{51, 5}_0) c in CNF: c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ p_204 ∨ b^{51, 5}_2 c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ p_204 ∨ -b^{51, 5}_1 c b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ p_204 ∨ b^{51, 5}_0 c in DIMACS: 16937 16938 16939 204 16940 0 16937 16938 16939 204 -16941 0 16937 16938 16939 204 16942 0 c -1-1 --> -2 c ( b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ b^{51, 4}_0 ∧ -p_204) -> ( b^{51, 5}_2 ∧ b^{51, 5}_1 ∧ -b^{51, 5}_0) c in CNF: c -b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ p_204 ∨ b^{51, 5}_2 c -b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ p_204 ∨ b^{51, 5}_1 c -b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ p_204 ∨ -b^{51, 5}_0 c in DIMACS: -16937 16938 -16939 204 16940 0 -16937 16938 -16939 204 16941 0 -16937 16938 -16939 204 -16942 0 c -2-1 --> break c ( b^{51, 4}_2 ∧ b^{51, 4}_1 ∧ -b^{51, 4}_0 ∧ -p_204) -> break c in CNF: c -b^{51, 4}_2 ∨ -b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ p_204 ∨ break c in DIMACS: -16937 -16938 16939 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 4}_2 ∧ -b^{51, 4}_1 ∧ -b^{51, 4}_0 ∧ true) c in CNF: c -b^{51, 4}_2 ∨ b^{51, 4}_1 ∨ b^{51, 4}_0 ∨ false c in DIMACS: -16937 16938 16939 0 c 3 does not represent an automaton state. c -(-b^{51, 4}_2 ∧ b^{51, 4}_1 ∧ b^{51, 4}_0 ∧ true) c in CNF: c b^{51, 4}_2 ∨ -b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ false c in DIMACS: 16937 -16938 -16939 0 c -3 does not represent an automaton state. c -( b^{51, 4}_2 ∧ b^{51, 4}_1 ∧ b^{51, 4}_0 ∧ true) c in CNF: c -b^{51, 4}_2 ∨ -b^{51, 4}_1 ∨ -b^{51, 4}_0 ∨ false c in DIMACS: -16937 -16938 -16939 0 c i = 5 c -2+1 --> -1 c ( b^{51, 5}_2 ∧ b^{51, 5}_1 ∧ -b^{51, 5}_0 ∧ p_255) -> ( b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ b^{51, 6}_0) c in CNF: c -b^{51, 5}_2 ∨ -b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ -p_255 ∨ b^{51, 6}_2 c -b^{51, 5}_2 ∨ -b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ -p_255 ∨ -b^{51, 6}_1 c -b^{51, 5}_2 ∨ -b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ -p_255 ∨ b^{51, 6}_0 c in DIMACS: -16940 -16941 16942 -255 16943 0 -16940 -16941 16942 -255 -16944 0 -16940 -16941 16942 -255 16945 0 c -1+1 --> 0 c ( b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ b^{51, 5}_0 ∧ p_255) -> (-b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ -b^{51, 6}_0) c in CNF: c -b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ -p_255 ∨ -b^{51, 6}_2 c -b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ -p_255 ∨ -b^{51, 6}_1 c -b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ -p_255 ∨ -b^{51, 6}_0 c in DIMACS: -16940 16941 -16942 -255 -16943 0 -16940 16941 -16942 -255 -16944 0 -16940 16941 -16942 -255 -16945 0 c 0+1 --> 1 c (-b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ -b^{51, 5}_0 ∧ p_255) -> (-b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ b^{51, 6}_0) c in CNF: c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ -p_255 ∨ -b^{51, 6}_2 c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ -p_255 ∨ -b^{51, 6}_1 c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ -p_255 ∨ b^{51, 6}_0 c in DIMACS: 16940 16941 16942 -255 -16943 0 16940 16941 16942 -255 -16944 0 16940 16941 16942 -255 16945 0 c 1+1 --> 2 c (-b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ b^{51, 5}_0 ∧ p_255) -> (-b^{51, 6}_2 ∧ b^{51, 6}_1 ∧ -b^{51, 6}_0) c in CNF: c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ -p_255 ∨ -b^{51, 6}_2 c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ -p_255 ∨ b^{51, 6}_1 c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ -p_255 ∨ -b^{51, 6}_0 c in DIMACS: 16940 16941 -16942 -255 -16943 0 16940 16941 -16942 -255 16944 0 16940 16941 -16942 -255 -16945 0 c 2+1 --> break c (-b^{51, 5}_2 ∧ b^{51, 5}_1 ∧ -b^{51, 5}_0 ∧ p_255) -> break c in CNF: c b^{51, 5}_2 ∨ -b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ -p_255 ∨ break c in DIMACS: 16940 -16941 16942 -255 1162 0 c 2-1 --> 1 c (-b^{51, 5}_2 ∧ b^{51, 5}_1 ∧ -b^{51, 5}_0 ∧ -p_255) -> (-b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ b^{51, 6}_0) c in CNF: c b^{51, 5}_2 ∨ -b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ p_255 ∨ -b^{51, 6}_2 c b^{51, 5}_2 ∨ -b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ p_255 ∨ -b^{51, 6}_1 c b^{51, 5}_2 ∨ -b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ p_255 ∨ b^{51, 6}_0 c in DIMACS: 16940 -16941 16942 255 -16943 0 16940 -16941 16942 255 -16944 0 16940 -16941 16942 255 16945 0 c 1-1 --> 0 c (-b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ b^{51, 5}_0 ∧ -p_255) -> (-b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ -b^{51, 6}_0) c in CNF: c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ p_255 ∨ -b^{51, 6}_2 c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ p_255 ∨ -b^{51, 6}_1 c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ p_255 ∨ -b^{51, 6}_0 c in DIMACS: 16940 16941 -16942 255 -16943 0 16940 16941 -16942 255 -16944 0 16940 16941 -16942 255 -16945 0 c 0-1 --> -1 c (-b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ -b^{51, 5}_0 ∧ -p_255) -> ( b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ b^{51, 6}_0) c in CNF: c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ p_255 ∨ b^{51, 6}_2 c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ p_255 ∨ -b^{51, 6}_1 c b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ p_255 ∨ b^{51, 6}_0 c in DIMACS: 16940 16941 16942 255 16943 0 16940 16941 16942 255 -16944 0 16940 16941 16942 255 16945 0 c -1-1 --> -2 c ( b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ b^{51, 5}_0 ∧ -p_255) -> ( b^{51, 6}_2 ∧ b^{51, 6}_1 ∧ -b^{51, 6}_0) c in CNF: c -b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ p_255 ∨ b^{51, 6}_2 c -b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ p_255 ∨ b^{51, 6}_1 c -b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ p_255 ∨ -b^{51, 6}_0 c in DIMACS: -16940 16941 -16942 255 16943 0 -16940 16941 -16942 255 16944 0 -16940 16941 -16942 255 -16945 0 c -2-1 --> break c ( b^{51, 5}_2 ∧ b^{51, 5}_1 ∧ -b^{51, 5}_0 ∧ -p_255) -> break c in CNF: c -b^{51, 5}_2 ∨ -b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ p_255 ∨ break c in DIMACS: -16940 -16941 16942 255 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 5}_2 ∧ -b^{51, 5}_1 ∧ -b^{51, 5}_0 ∧ true) c in CNF: c -b^{51, 5}_2 ∨ b^{51, 5}_1 ∨ b^{51, 5}_0 ∨ false c in DIMACS: -16940 16941 16942 0 c 3 does not represent an automaton state. c -(-b^{51, 5}_2 ∧ b^{51, 5}_1 ∧ b^{51, 5}_0 ∧ true) c in CNF: c b^{51, 5}_2 ∨ -b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ false c in DIMACS: 16940 -16941 -16942 0 c -3 does not represent an automaton state. c -( b^{51, 5}_2 ∧ b^{51, 5}_1 ∧ b^{51, 5}_0 ∧ true) c in CNF: c -b^{51, 5}_2 ∨ -b^{51, 5}_1 ∨ -b^{51, 5}_0 ∨ false c in DIMACS: -16940 -16941 -16942 0 c i = 6 c -2+1 --> -1 c ( b^{51, 6}_2 ∧ b^{51, 6}_1 ∧ -b^{51, 6}_0 ∧ p_306) -> ( b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ b^{51, 7}_0) c in CNF: c -b^{51, 6}_2 ∨ -b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ -p_306 ∨ b^{51, 7}_2 c -b^{51, 6}_2 ∨ -b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ -p_306 ∨ -b^{51, 7}_1 c -b^{51, 6}_2 ∨ -b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ -p_306 ∨ b^{51, 7}_0 c in DIMACS: -16943 -16944 16945 -306 16946 0 -16943 -16944 16945 -306 -16947 0 -16943 -16944 16945 -306 16948 0 c -1+1 --> 0 c ( b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ b^{51, 6}_0 ∧ p_306) -> (-b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ -b^{51, 7}_0) c in CNF: c -b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ -p_306 ∨ -b^{51, 7}_2 c -b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ -p_306 ∨ -b^{51, 7}_1 c -b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ -p_306 ∨ -b^{51, 7}_0 c in DIMACS: -16943 16944 -16945 -306 -16946 0 -16943 16944 -16945 -306 -16947 0 -16943 16944 -16945 -306 -16948 0 c 0+1 --> 1 c (-b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ -b^{51, 6}_0 ∧ p_306) -> (-b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ b^{51, 7}_0) c in CNF: c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ -p_306 ∨ -b^{51, 7}_2 c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ -p_306 ∨ -b^{51, 7}_1 c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ -p_306 ∨ b^{51, 7}_0 c in DIMACS: 16943 16944 16945 -306 -16946 0 16943 16944 16945 -306 -16947 0 16943 16944 16945 -306 16948 0 c 1+1 --> 2 c (-b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ b^{51, 6}_0 ∧ p_306) -> (-b^{51, 7}_2 ∧ b^{51, 7}_1 ∧ -b^{51, 7}_0) c in CNF: c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ -p_306 ∨ -b^{51, 7}_2 c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ -p_306 ∨ b^{51, 7}_1 c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ -p_306 ∨ -b^{51, 7}_0 c in DIMACS: 16943 16944 -16945 -306 -16946 0 16943 16944 -16945 -306 16947 0 16943 16944 -16945 -306 -16948 0 c 2+1 --> break c (-b^{51, 6}_2 ∧ b^{51, 6}_1 ∧ -b^{51, 6}_0 ∧ p_306) -> break c in CNF: c b^{51, 6}_2 ∨ -b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ -p_306 ∨ break c in DIMACS: 16943 -16944 16945 -306 1162 0 c 2-1 --> 1 c (-b^{51, 6}_2 ∧ b^{51, 6}_1 ∧ -b^{51, 6}_0 ∧ -p_306) -> (-b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ b^{51, 7}_0) c in CNF: c b^{51, 6}_2 ∨ -b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ p_306 ∨ -b^{51, 7}_2 c b^{51, 6}_2 ∨ -b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ p_306 ∨ -b^{51, 7}_1 c b^{51, 6}_2 ∨ -b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ p_306 ∨ b^{51, 7}_0 c in DIMACS: 16943 -16944 16945 306 -16946 0 16943 -16944 16945 306 -16947 0 16943 -16944 16945 306 16948 0 c 1-1 --> 0 c (-b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ b^{51, 6}_0 ∧ -p_306) -> (-b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ -b^{51, 7}_0) c in CNF: c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ p_306 ∨ -b^{51, 7}_2 c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ p_306 ∨ -b^{51, 7}_1 c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ p_306 ∨ -b^{51, 7}_0 c in DIMACS: 16943 16944 -16945 306 -16946 0 16943 16944 -16945 306 -16947 0 16943 16944 -16945 306 -16948 0 c 0-1 --> -1 c (-b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ -b^{51, 6}_0 ∧ -p_306) -> ( b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ b^{51, 7}_0) c in CNF: c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ p_306 ∨ b^{51, 7}_2 c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ p_306 ∨ -b^{51, 7}_1 c b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ p_306 ∨ b^{51, 7}_0 c in DIMACS: 16943 16944 16945 306 16946 0 16943 16944 16945 306 -16947 0 16943 16944 16945 306 16948 0 c -1-1 --> -2 c ( b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ b^{51, 6}_0 ∧ -p_306) -> ( b^{51, 7}_2 ∧ b^{51, 7}_1 ∧ -b^{51, 7}_0) c in CNF: c -b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ p_306 ∨ b^{51, 7}_2 c -b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ p_306 ∨ b^{51, 7}_1 c -b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ p_306 ∨ -b^{51, 7}_0 c in DIMACS: -16943 16944 -16945 306 16946 0 -16943 16944 -16945 306 16947 0 -16943 16944 -16945 306 -16948 0 c -2-1 --> break c ( b^{51, 6}_2 ∧ b^{51, 6}_1 ∧ -b^{51, 6}_0 ∧ -p_306) -> break c in CNF: c -b^{51, 6}_2 ∨ -b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ p_306 ∨ break c in DIMACS: -16943 -16944 16945 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 6}_2 ∧ -b^{51, 6}_1 ∧ -b^{51, 6}_0 ∧ true) c in CNF: c -b^{51, 6}_2 ∨ b^{51, 6}_1 ∨ b^{51, 6}_0 ∨ false c in DIMACS: -16943 16944 16945 0 c 3 does not represent an automaton state. c -(-b^{51, 6}_2 ∧ b^{51, 6}_1 ∧ b^{51, 6}_0 ∧ true) c in CNF: c b^{51, 6}_2 ∨ -b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ false c in DIMACS: 16943 -16944 -16945 0 c -3 does not represent an automaton state. c -( b^{51, 6}_2 ∧ b^{51, 6}_1 ∧ b^{51, 6}_0 ∧ true) c in CNF: c -b^{51, 6}_2 ∨ -b^{51, 6}_1 ∨ -b^{51, 6}_0 ∨ false c in DIMACS: -16943 -16944 -16945 0 c i = 7 c -2+1 --> -1 c ( b^{51, 7}_2 ∧ b^{51, 7}_1 ∧ -b^{51, 7}_0 ∧ p_357) -> ( b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ b^{51, 8}_0) c in CNF: c -b^{51, 7}_2 ∨ -b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ -p_357 ∨ b^{51, 8}_2 c -b^{51, 7}_2 ∨ -b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ -p_357 ∨ -b^{51, 8}_1 c -b^{51, 7}_2 ∨ -b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ -p_357 ∨ b^{51, 8}_0 c in DIMACS: -16946 -16947 16948 -357 16949 0 -16946 -16947 16948 -357 -16950 0 -16946 -16947 16948 -357 16951 0 c -1+1 --> 0 c ( b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ b^{51, 7}_0 ∧ p_357) -> (-b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ -b^{51, 8}_0) c in CNF: c -b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ -p_357 ∨ -b^{51, 8}_2 c -b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ -p_357 ∨ -b^{51, 8}_1 c -b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ -p_357 ∨ -b^{51, 8}_0 c in DIMACS: -16946 16947 -16948 -357 -16949 0 -16946 16947 -16948 -357 -16950 0 -16946 16947 -16948 -357 -16951 0 c 0+1 --> 1 c (-b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ -b^{51, 7}_0 ∧ p_357) -> (-b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ b^{51, 8}_0) c in CNF: c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ -p_357 ∨ -b^{51, 8}_2 c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ -p_357 ∨ -b^{51, 8}_1 c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ -p_357 ∨ b^{51, 8}_0 c in DIMACS: 16946 16947 16948 -357 -16949 0 16946 16947 16948 -357 -16950 0 16946 16947 16948 -357 16951 0 c 1+1 --> 2 c (-b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ b^{51, 7}_0 ∧ p_357) -> (-b^{51, 8}_2 ∧ b^{51, 8}_1 ∧ -b^{51, 8}_0) c in CNF: c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ -p_357 ∨ -b^{51, 8}_2 c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ -p_357 ∨ b^{51, 8}_1 c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ -p_357 ∨ -b^{51, 8}_0 c in DIMACS: 16946 16947 -16948 -357 -16949 0 16946 16947 -16948 -357 16950 0 16946 16947 -16948 -357 -16951 0 c 2+1 --> break c (-b^{51, 7}_2 ∧ b^{51, 7}_1 ∧ -b^{51, 7}_0 ∧ p_357) -> break c in CNF: c b^{51, 7}_2 ∨ -b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ -p_357 ∨ break c in DIMACS: 16946 -16947 16948 -357 1162 0 c 2-1 --> 1 c (-b^{51, 7}_2 ∧ b^{51, 7}_1 ∧ -b^{51, 7}_0 ∧ -p_357) -> (-b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ b^{51, 8}_0) c in CNF: c b^{51, 7}_2 ∨ -b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ p_357 ∨ -b^{51, 8}_2 c b^{51, 7}_2 ∨ -b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ p_357 ∨ -b^{51, 8}_1 c b^{51, 7}_2 ∨ -b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ p_357 ∨ b^{51, 8}_0 c in DIMACS: 16946 -16947 16948 357 -16949 0 16946 -16947 16948 357 -16950 0 16946 -16947 16948 357 16951 0 c 1-1 --> 0 c (-b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ b^{51, 7}_0 ∧ -p_357) -> (-b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ -b^{51, 8}_0) c in CNF: c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ p_357 ∨ -b^{51, 8}_2 c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ p_357 ∨ -b^{51, 8}_1 c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ p_357 ∨ -b^{51, 8}_0 c in DIMACS: 16946 16947 -16948 357 -16949 0 16946 16947 -16948 357 -16950 0 16946 16947 -16948 357 -16951 0 c 0-1 --> -1 c (-b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ -b^{51, 7}_0 ∧ -p_357) -> ( b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ b^{51, 8}_0) c in CNF: c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ p_357 ∨ b^{51, 8}_2 c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ p_357 ∨ -b^{51, 8}_1 c b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ p_357 ∨ b^{51, 8}_0 c in DIMACS: 16946 16947 16948 357 16949 0 16946 16947 16948 357 -16950 0 16946 16947 16948 357 16951 0 c -1-1 --> -2 c ( b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ b^{51, 7}_0 ∧ -p_357) -> ( b^{51, 8}_2 ∧ b^{51, 8}_1 ∧ -b^{51, 8}_0) c in CNF: c -b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ p_357 ∨ b^{51, 8}_2 c -b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ p_357 ∨ b^{51, 8}_1 c -b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ p_357 ∨ -b^{51, 8}_0 c in DIMACS: -16946 16947 -16948 357 16949 0 -16946 16947 -16948 357 16950 0 -16946 16947 -16948 357 -16951 0 c -2-1 --> break c ( b^{51, 7}_2 ∧ b^{51, 7}_1 ∧ -b^{51, 7}_0 ∧ -p_357) -> break c in CNF: c -b^{51, 7}_2 ∨ -b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ p_357 ∨ break c in DIMACS: -16946 -16947 16948 357 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 7}_2 ∧ -b^{51, 7}_1 ∧ -b^{51, 7}_0 ∧ true) c in CNF: c -b^{51, 7}_2 ∨ b^{51, 7}_1 ∨ b^{51, 7}_0 ∨ false c in DIMACS: -16946 16947 16948 0 c 3 does not represent an automaton state. c -(-b^{51, 7}_2 ∧ b^{51, 7}_1 ∧ b^{51, 7}_0 ∧ true) c in CNF: c b^{51, 7}_2 ∨ -b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ false c in DIMACS: 16946 -16947 -16948 0 c -3 does not represent an automaton state. c -( b^{51, 7}_2 ∧ b^{51, 7}_1 ∧ b^{51, 7}_0 ∧ true) c in CNF: c -b^{51, 7}_2 ∨ -b^{51, 7}_1 ∨ -b^{51, 7}_0 ∨ false c in DIMACS: -16946 -16947 -16948 0 c i = 8 c -2+1 --> -1 c ( b^{51, 8}_2 ∧ b^{51, 8}_1 ∧ -b^{51, 8}_0 ∧ p_408) -> ( b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ b^{51, 9}_0) c in CNF: c -b^{51, 8}_2 ∨ -b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ -p_408 ∨ b^{51, 9}_2 c -b^{51, 8}_2 ∨ -b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ -p_408 ∨ -b^{51, 9}_1 c -b^{51, 8}_2 ∨ -b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ -p_408 ∨ b^{51, 9}_0 c in DIMACS: -16949 -16950 16951 -408 16952 0 -16949 -16950 16951 -408 -16953 0 -16949 -16950 16951 -408 16954 0 c -1+1 --> 0 c ( b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ b^{51, 8}_0 ∧ p_408) -> (-b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ -b^{51, 9}_0) c in CNF: c -b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ -p_408 ∨ -b^{51, 9}_2 c -b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ -p_408 ∨ -b^{51, 9}_1 c -b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ -p_408 ∨ -b^{51, 9}_0 c in DIMACS: -16949 16950 -16951 -408 -16952 0 -16949 16950 -16951 -408 -16953 0 -16949 16950 -16951 -408 -16954 0 c 0+1 --> 1 c (-b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ -b^{51, 8}_0 ∧ p_408) -> (-b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ b^{51, 9}_0) c in CNF: c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ -p_408 ∨ -b^{51, 9}_2 c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ -p_408 ∨ -b^{51, 9}_1 c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ -p_408 ∨ b^{51, 9}_0 c in DIMACS: 16949 16950 16951 -408 -16952 0 16949 16950 16951 -408 -16953 0 16949 16950 16951 -408 16954 0 c 1+1 --> 2 c (-b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ b^{51, 8}_0 ∧ p_408) -> (-b^{51, 9}_2 ∧ b^{51, 9}_1 ∧ -b^{51, 9}_0) c in CNF: c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ -p_408 ∨ -b^{51, 9}_2 c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ -p_408 ∨ b^{51, 9}_1 c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ -p_408 ∨ -b^{51, 9}_0 c in DIMACS: 16949 16950 -16951 -408 -16952 0 16949 16950 -16951 -408 16953 0 16949 16950 -16951 -408 -16954 0 c 2+1 --> break c (-b^{51, 8}_2 ∧ b^{51, 8}_1 ∧ -b^{51, 8}_0 ∧ p_408) -> break c in CNF: c b^{51, 8}_2 ∨ -b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ -p_408 ∨ break c in DIMACS: 16949 -16950 16951 -408 1162 0 c 2-1 --> 1 c (-b^{51, 8}_2 ∧ b^{51, 8}_1 ∧ -b^{51, 8}_0 ∧ -p_408) -> (-b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ b^{51, 9}_0) c in CNF: c b^{51, 8}_2 ∨ -b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ p_408 ∨ -b^{51, 9}_2 c b^{51, 8}_2 ∨ -b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ p_408 ∨ -b^{51, 9}_1 c b^{51, 8}_2 ∨ -b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ p_408 ∨ b^{51, 9}_0 c in DIMACS: 16949 -16950 16951 408 -16952 0 16949 -16950 16951 408 -16953 0 16949 -16950 16951 408 16954 0 c 1-1 --> 0 c (-b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ b^{51, 8}_0 ∧ -p_408) -> (-b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ -b^{51, 9}_0) c in CNF: c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ p_408 ∨ -b^{51, 9}_2 c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ p_408 ∨ -b^{51, 9}_1 c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ p_408 ∨ -b^{51, 9}_0 c in DIMACS: 16949 16950 -16951 408 -16952 0 16949 16950 -16951 408 -16953 0 16949 16950 -16951 408 -16954 0 c 0-1 --> -1 c (-b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ -b^{51, 8}_0 ∧ -p_408) -> ( b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ b^{51, 9}_0) c in CNF: c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ p_408 ∨ b^{51, 9}_2 c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ p_408 ∨ -b^{51, 9}_1 c b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ p_408 ∨ b^{51, 9}_0 c in DIMACS: 16949 16950 16951 408 16952 0 16949 16950 16951 408 -16953 0 16949 16950 16951 408 16954 0 c -1-1 --> -2 c ( b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ b^{51, 8}_0 ∧ -p_408) -> ( b^{51, 9}_2 ∧ b^{51, 9}_1 ∧ -b^{51, 9}_0) c in CNF: c -b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ p_408 ∨ b^{51, 9}_2 c -b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ p_408 ∨ b^{51, 9}_1 c -b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ p_408 ∨ -b^{51, 9}_0 c in DIMACS: -16949 16950 -16951 408 16952 0 -16949 16950 -16951 408 16953 0 -16949 16950 -16951 408 -16954 0 c -2-1 --> break c ( b^{51, 8}_2 ∧ b^{51, 8}_1 ∧ -b^{51, 8}_0 ∧ -p_408) -> break c in CNF: c -b^{51, 8}_2 ∨ -b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ p_408 ∨ break c in DIMACS: -16949 -16950 16951 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 8}_2 ∧ -b^{51, 8}_1 ∧ -b^{51, 8}_0 ∧ true) c in CNF: c -b^{51, 8}_2 ∨ b^{51, 8}_1 ∨ b^{51, 8}_0 ∨ false c in DIMACS: -16949 16950 16951 0 c 3 does not represent an automaton state. c -(-b^{51, 8}_2 ∧ b^{51, 8}_1 ∧ b^{51, 8}_0 ∧ true) c in CNF: c b^{51, 8}_2 ∨ -b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ false c in DIMACS: 16949 -16950 -16951 0 c -3 does not represent an automaton state. c -( b^{51, 8}_2 ∧ b^{51, 8}_1 ∧ b^{51, 8}_0 ∧ true) c in CNF: c -b^{51, 8}_2 ∨ -b^{51, 8}_1 ∨ -b^{51, 8}_0 ∨ false c in DIMACS: -16949 -16950 -16951 0 c i = 9 c -2+1 --> -1 c ( b^{51, 9}_2 ∧ b^{51, 9}_1 ∧ -b^{51, 9}_0 ∧ p_459) -> ( b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ b^{51, 10}_0) c in CNF: c -b^{51, 9}_2 ∨ -b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ -p_459 ∨ b^{51, 10}_2 c -b^{51, 9}_2 ∨ -b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ -p_459 ∨ -b^{51, 10}_1 c -b^{51, 9}_2 ∨ -b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ -p_459 ∨ b^{51, 10}_0 c in DIMACS: -16952 -16953 16954 -459 16955 0 -16952 -16953 16954 -459 -16956 0 -16952 -16953 16954 -459 16957 0 c -1+1 --> 0 c ( b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ b^{51, 9}_0 ∧ p_459) -> (-b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ -b^{51, 10}_0) c in CNF: c -b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ -p_459 ∨ -b^{51, 10}_2 c -b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ -p_459 ∨ -b^{51, 10}_1 c -b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ -p_459 ∨ -b^{51, 10}_0 c in DIMACS: -16952 16953 -16954 -459 -16955 0 -16952 16953 -16954 -459 -16956 0 -16952 16953 -16954 -459 -16957 0 c 0+1 --> 1 c (-b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ -b^{51, 9}_0 ∧ p_459) -> (-b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ b^{51, 10}_0) c in CNF: c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ -p_459 ∨ -b^{51, 10}_2 c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ -p_459 ∨ -b^{51, 10}_1 c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ -p_459 ∨ b^{51, 10}_0 c in DIMACS: 16952 16953 16954 -459 -16955 0 16952 16953 16954 -459 -16956 0 16952 16953 16954 -459 16957 0 c 1+1 --> 2 c (-b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ b^{51, 9}_0 ∧ p_459) -> (-b^{51, 10}_2 ∧ b^{51, 10}_1 ∧ -b^{51, 10}_0) c in CNF: c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ -p_459 ∨ -b^{51, 10}_2 c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ -p_459 ∨ b^{51, 10}_1 c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ -p_459 ∨ -b^{51, 10}_0 c in DIMACS: 16952 16953 -16954 -459 -16955 0 16952 16953 -16954 -459 16956 0 16952 16953 -16954 -459 -16957 0 c 2+1 --> break c (-b^{51, 9}_2 ∧ b^{51, 9}_1 ∧ -b^{51, 9}_0 ∧ p_459) -> break c in CNF: c b^{51, 9}_2 ∨ -b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ -p_459 ∨ break c in DIMACS: 16952 -16953 16954 -459 1162 0 c 2-1 --> 1 c (-b^{51, 9}_2 ∧ b^{51, 9}_1 ∧ -b^{51, 9}_0 ∧ -p_459) -> (-b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ b^{51, 10}_0) c in CNF: c b^{51, 9}_2 ∨ -b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ p_459 ∨ -b^{51, 10}_2 c b^{51, 9}_2 ∨ -b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ p_459 ∨ -b^{51, 10}_1 c b^{51, 9}_2 ∨ -b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ p_459 ∨ b^{51, 10}_0 c in DIMACS: 16952 -16953 16954 459 -16955 0 16952 -16953 16954 459 -16956 0 16952 -16953 16954 459 16957 0 c 1-1 --> 0 c (-b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ b^{51, 9}_0 ∧ -p_459) -> (-b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ -b^{51, 10}_0) c in CNF: c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ p_459 ∨ -b^{51, 10}_2 c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ p_459 ∨ -b^{51, 10}_1 c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ p_459 ∨ -b^{51, 10}_0 c in DIMACS: 16952 16953 -16954 459 -16955 0 16952 16953 -16954 459 -16956 0 16952 16953 -16954 459 -16957 0 c 0-1 --> -1 c (-b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ -b^{51, 9}_0 ∧ -p_459) -> ( b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ b^{51, 10}_0) c in CNF: c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ p_459 ∨ b^{51, 10}_2 c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ p_459 ∨ -b^{51, 10}_1 c b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ p_459 ∨ b^{51, 10}_0 c in DIMACS: 16952 16953 16954 459 16955 0 16952 16953 16954 459 -16956 0 16952 16953 16954 459 16957 0 c -1-1 --> -2 c ( b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ b^{51, 9}_0 ∧ -p_459) -> ( b^{51, 10}_2 ∧ b^{51, 10}_1 ∧ -b^{51, 10}_0) c in CNF: c -b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ p_459 ∨ b^{51, 10}_2 c -b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ p_459 ∨ b^{51, 10}_1 c -b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ p_459 ∨ -b^{51, 10}_0 c in DIMACS: -16952 16953 -16954 459 16955 0 -16952 16953 -16954 459 16956 0 -16952 16953 -16954 459 -16957 0 c -2-1 --> break c ( b^{51, 9}_2 ∧ b^{51, 9}_1 ∧ -b^{51, 9}_0 ∧ -p_459) -> break c in CNF: c -b^{51, 9}_2 ∨ -b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ p_459 ∨ break c in DIMACS: -16952 -16953 16954 459 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 9}_2 ∧ -b^{51, 9}_1 ∧ -b^{51, 9}_0 ∧ true) c in CNF: c -b^{51, 9}_2 ∨ b^{51, 9}_1 ∨ b^{51, 9}_0 ∨ false c in DIMACS: -16952 16953 16954 0 c 3 does not represent an automaton state. c -(-b^{51, 9}_2 ∧ b^{51, 9}_1 ∧ b^{51, 9}_0 ∧ true) c in CNF: c b^{51, 9}_2 ∨ -b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ false c in DIMACS: 16952 -16953 -16954 0 c -3 does not represent an automaton state. c -( b^{51, 9}_2 ∧ b^{51, 9}_1 ∧ b^{51, 9}_0 ∧ true) c in CNF: c -b^{51, 9}_2 ∨ -b^{51, 9}_1 ∨ -b^{51, 9}_0 ∨ false c in DIMACS: -16952 -16953 -16954 0 c i = 10 c -2+1 --> -1 c ( b^{51, 10}_2 ∧ b^{51, 10}_1 ∧ -b^{51, 10}_0 ∧ p_510) -> ( b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ b^{51, 11}_0) c in CNF: c -b^{51, 10}_2 ∨ -b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ -p_510 ∨ b^{51, 11}_2 c -b^{51, 10}_2 ∨ -b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ -p_510 ∨ -b^{51, 11}_1 c -b^{51, 10}_2 ∨ -b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ -p_510 ∨ b^{51, 11}_0 c in DIMACS: -16955 -16956 16957 -510 16958 0 -16955 -16956 16957 -510 -16959 0 -16955 -16956 16957 -510 16960 0 c -1+1 --> 0 c ( b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ b^{51, 10}_0 ∧ p_510) -> (-b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ -b^{51, 11}_0) c in CNF: c -b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ -p_510 ∨ -b^{51, 11}_2 c -b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ -p_510 ∨ -b^{51, 11}_1 c -b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ -p_510 ∨ -b^{51, 11}_0 c in DIMACS: -16955 16956 -16957 -510 -16958 0 -16955 16956 -16957 -510 -16959 0 -16955 16956 -16957 -510 -16960 0 c 0+1 --> 1 c (-b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ -b^{51, 10}_0 ∧ p_510) -> (-b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ b^{51, 11}_0) c in CNF: c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ -p_510 ∨ -b^{51, 11}_2 c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ -p_510 ∨ -b^{51, 11}_1 c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ -p_510 ∨ b^{51, 11}_0 c in DIMACS: 16955 16956 16957 -510 -16958 0 16955 16956 16957 -510 -16959 0 16955 16956 16957 -510 16960 0 c 1+1 --> 2 c (-b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ b^{51, 10}_0 ∧ p_510) -> (-b^{51, 11}_2 ∧ b^{51, 11}_1 ∧ -b^{51, 11}_0) c in CNF: c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ -p_510 ∨ -b^{51, 11}_2 c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ -p_510 ∨ b^{51, 11}_1 c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ -p_510 ∨ -b^{51, 11}_0 c in DIMACS: 16955 16956 -16957 -510 -16958 0 16955 16956 -16957 -510 16959 0 16955 16956 -16957 -510 -16960 0 c 2+1 --> break c (-b^{51, 10}_2 ∧ b^{51, 10}_1 ∧ -b^{51, 10}_0 ∧ p_510) -> break c in CNF: c b^{51, 10}_2 ∨ -b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ -p_510 ∨ break c in DIMACS: 16955 -16956 16957 -510 1162 0 c 2-1 --> 1 c (-b^{51, 10}_2 ∧ b^{51, 10}_1 ∧ -b^{51, 10}_0 ∧ -p_510) -> (-b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ b^{51, 11}_0) c in CNF: c b^{51, 10}_2 ∨ -b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ p_510 ∨ -b^{51, 11}_2 c b^{51, 10}_2 ∨ -b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ p_510 ∨ -b^{51, 11}_1 c b^{51, 10}_2 ∨ -b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ p_510 ∨ b^{51, 11}_0 c in DIMACS: 16955 -16956 16957 510 -16958 0 16955 -16956 16957 510 -16959 0 16955 -16956 16957 510 16960 0 c 1-1 --> 0 c (-b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ b^{51, 10}_0 ∧ -p_510) -> (-b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ -b^{51, 11}_0) c in CNF: c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ p_510 ∨ -b^{51, 11}_2 c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ p_510 ∨ -b^{51, 11}_1 c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ p_510 ∨ -b^{51, 11}_0 c in DIMACS: 16955 16956 -16957 510 -16958 0 16955 16956 -16957 510 -16959 0 16955 16956 -16957 510 -16960 0 c 0-1 --> -1 c (-b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ -b^{51, 10}_0 ∧ -p_510) -> ( b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ b^{51, 11}_0) c in CNF: c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ p_510 ∨ b^{51, 11}_2 c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ p_510 ∨ -b^{51, 11}_1 c b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ p_510 ∨ b^{51, 11}_0 c in DIMACS: 16955 16956 16957 510 16958 0 16955 16956 16957 510 -16959 0 16955 16956 16957 510 16960 0 c -1-1 --> -2 c ( b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ b^{51, 10}_0 ∧ -p_510) -> ( b^{51, 11}_2 ∧ b^{51, 11}_1 ∧ -b^{51, 11}_0) c in CNF: c -b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ p_510 ∨ b^{51, 11}_2 c -b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ p_510 ∨ b^{51, 11}_1 c -b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ p_510 ∨ -b^{51, 11}_0 c in DIMACS: -16955 16956 -16957 510 16958 0 -16955 16956 -16957 510 16959 0 -16955 16956 -16957 510 -16960 0 c -2-1 --> break c ( b^{51, 10}_2 ∧ b^{51, 10}_1 ∧ -b^{51, 10}_0 ∧ -p_510) -> break c in CNF: c -b^{51, 10}_2 ∨ -b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ p_510 ∨ break c in DIMACS: -16955 -16956 16957 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 10}_2 ∧ -b^{51, 10}_1 ∧ -b^{51, 10}_0 ∧ true) c in CNF: c -b^{51, 10}_2 ∨ b^{51, 10}_1 ∨ b^{51, 10}_0 ∨ false c in DIMACS: -16955 16956 16957 0 c 3 does not represent an automaton state. c -(-b^{51, 10}_2 ∧ b^{51, 10}_1 ∧ b^{51, 10}_0 ∧ true) c in CNF: c b^{51, 10}_2 ∨ -b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ false c in DIMACS: 16955 -16956 -16957 0 c -3 does not represent an automaton state. c -( b^{51, 10}_2 ∧ b^{51, 10}_1 ∧ b^{51, 10}_0 ∧ true) c in CNF: c -b^{51, 10}_2 ∨ -b^{51, 10}_1 ∨ -b^{51, 10}_0 ∨ false c in DIMACS: -16955 -16956 -16957 0 c i = 11 c -2+1 --> -1 c ( b^{51, 11}_2 ∧ b^{51, 11}_1 ∧ -b^{51, 11}_0 ∧ p_561) -> ( b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ b^{51, 12}_0) c in CNF: c -b^{51, 11}_2 ∨ -b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ -p_561 ∨ b^{51, 12}_2 c -b^{51, 11}_2 ∨ -b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ -p_561 ∨ -b^{51, 12}_1 c -b^{51, 11}_2 ∨ -b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ -p_561 ∨ b^{51, 12}_0 c in DIMACS: -16958 -16959 16960 -561 16961 0 -16958 -16959 16960 -561 -16962 0 -16958 -16959 16960 -561 16963 0 c -1+1 --> 0 c ( b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ b^{51, 11}_0 ∧ p_561) -> (-b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ -b^{51, 12}_0) c in CNF: c -b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ -p_561 ∨ -b^{51, 12}_2 c -b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ -p_561 ∨ -b^{51, 12}_1 c -b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ -p_561 ∨ -b^{51, 12}_0 c in DIMACS: -16958 16959 -16960 -561 -16961 0 -16958 16959 -16960 -561 -16962 0 -16958 16959 -16960 -561 -16963 0 c 0+1 --> 1 c (-b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ -b^{51, 11}_0 ∧ p_561) -> (-b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ b^{51, 12}_0) c in CNF: c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ -p_561 ∨ -b^{51, 12}_2 c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ -p_561 ∨ -b^{51, 12}_1 c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ -p_561 ∨ b^{51, 12}_0 c in DIMACS: 16958 16959 16960 -561 -16961 0 16958 16959 16960 -561 -16962 0 16958 16959 16960 -561 16963 0 c 1+1 --> 2 c (-b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ b^{51, 11}_0 ∧ p_561) -> (-b^{51, 12}_2 ∧ b^{51, 12}_1 ∧ -b^{51, 12}_0) c in CNF: c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ -p_561 ∨ -b^{51, 12}_2 c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ -p_561 ∨ b^{51, 12}_1 c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ -p_561 ∨ -b^{51, 12}_0 c in DIMACS: 16958 16959 -16960 -561 -16961 0 16958 16959 -16960 -561 16962 0 16958 16959 -16960 -561 -16963 0 c 2+1 --> break c (-b^{51, 11}_2 ∧ b^{51, 11}_1 ∧ -b^{51, 11}_0 ∧ p_561) -> break c in CNF: c b^{51, 11}_2 ∨ -b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ -p_561 ∨ break c in DIMACS: 16958 -16959 16960 -561 1162 0 c 2-1 --> 1 c (-b^{51, 11}_2 ∧ b^{51, 11}_1 ∧ -b^{51, 11}_0 ∧ -p_561) -> (-b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ b^{51, 12}_0) c in CNF: c b^{51, 11}_2 ∨ -b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ p_561 ∨ -b^{51, 12}_2 c b^{51, 11}_2 ∨ -b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ p_561 ∨ -b^{51, 12}_1 c b^{51, 11}_2 ∨ -b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ p_561 ∨ b^{51, 12}_0 c in DIMACS: 16958 -16959 16960 561 -16961 0 16958 -16959 16960 561 -16962 0 16958 -16959 16960 561 16963 0 c 1-1 --> 0 c (-b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ b^{51, 11}_0 ∧ -p_561) -> (-b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ -b^{51, 12}_0) c in CNF: c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ p_561 ∨ -b^{51, 12}_2 c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ p_561 ∨ -b^{51, 12}_1 c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ p_561 ∨ -b^{51, 12}_0 c in DIMACS: 16958 16959 -16960 561 -16961 0 16958 16959 -16960 561 -16962 0 16958 16959 -16960 561 -16963 0 c 0-1 --> -1 c (-b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ -b^{51, 11}_0 ∧ -p_561) -> ( b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ b^{51, 12}_0) c in CNF: c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ p_561 ∨ b^{51, 12}_2 c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ p_561 ∨ -b^{51, 12}_1 c b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ p_561 ∨ b^{51, 12}_0 c in DIMACS: 16958 16959 16960 561 16961 0 16958 16959 16960 561 -16962 0 16958 16959 16960 561 16963 0 c -1-1 --> -2 c ( b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ b^{51, 11}_0 ∧ -p_561) -> ( b^{51, 12}_2 ∧ b^{51, 12}_1 ∧ -b^{51, 12}_0) c in CNF: c -b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ p_561 ∨ b^{51, 12}_2 c -b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ p_561 ∨ b^{51, 12}_1 c -b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ p_561 ∨ -b^{51, 12}_0 c in DIMACS: -16958 16959 -16960 561 16961 0 -16958 16959 -16960 561 16962 0 -16958 16959 -16960 561 -16963 0 c -2-1 --> break c ( b^{51, 11}_2 ∧ b^{51, 11}_1 ∧ -b^{51, 11}_0 ∧ -p_561) -> break c in CNF: c -b^{51, 11}_2 ∨ -b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ p_561 ∨ break c in DIMACS: -16958 -16959 16960 561 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 11}_2 ∧ -b^{51, 11}_1 ∧ -b^{51, 11}_0 ∧ true) c in CNF: c -b^{51, 11}_2 ∨ b^{51, 11}_1 ∨ b^{51, 11}_0 ∨ false c in DIMACS: -16958 16959 16960 0 c 3 does not represent an automaton state. c -(-b^{51, 11}_2 ∧ b^{51, 11}_1 ∧ b^{51, 11}_0 ∧ true) c in CNF: c b^{51, 11}_2 ∨ -b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ false c in DIMACS: 16958 -16959 -16960 0 c -3 does not represent an automaton state. c -( b^{51, 11}_2 ∧ b^{51, 11}_1 ∧ b^{51, 11}_0 ∧ true) c in CNF: c -b^{51, 11}_2 ∨ -b^{51, 11}_1 ∨ -b^{51, 11}_0 ∨ false c in DIMACS: -16958 -16959 -16960 0 c i = 12 c -2+1 --> -1 c ( b^{51, 12}_2 ∧ b^{51, 12}_1 ∧ -b^{51, 12}_0 ∧ p_612) -> ( b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ b^{51, 13}_0) c in CNF: c -b^{51, 12}_2 ∨ -b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ -p_612 ∨ b^{51, 13}_2 c -b^{51, 12}_2 ∨ -b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ -p_612 ∨ -b^{51, 13}_1 c -b^{51, 12}_2 ∨ -b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ -p_612 ∨ b^{51, 13}_0 c in DIMACS: -16961 -16962 16963 -612 16964 0 -16961 -16962 16963 -612 -16965 0 -16961 -16962 16963 -612 16966 0 c -1+1 --> 0 c ( b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ b^{51, 12}_0 ∧ p_612) -> (-b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ -b^{51, 13}_0) c in CNF: c -b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ -p_612 ∨ -b^{51, 13}_2 c -b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ -p_612 ∨ -b^{51, 13}_1 c -b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ -p_612 ∨ -b^{51, 13}_0 c in DIMACS: -16961 16962 -16963 -612 -16964 0 -16961 16962 -16963 -612 -16965 0 -16961 16962 -16963 -612 -16966 0 c 0+1 --> 1 c (-b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ -b^{51, 12}_0 ∧ p_612) -> (-b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ b^{51, 13}_0) c in CNF: c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ -p_612 ∨ -b^{51, 13}_2 c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ -p_612 ∨ -b^{51, 13}_1 c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ -p_612 ∨ b^{51, 13}_0 c in DIMACS: 16961 16962 16963 -612 -16964 0 16961 16962 16963 -612 -16965 0 16961 16962 16963 -612 16966 0 c 1+1 --> 2 c (-b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ b^{51, 12}_0 ∧ p_612) -> (-b^{51, 13}_2 ∧ b^{51, 13}_1 ∧ -b^{51, 13}_0) c in CNF: c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ -p_612 ∨ -b^{51, 13}_2 c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ -p_612 ∨ b^{51, 13}_1 c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ -p_612 ∨ -b^{51, 13}_0 c in DIMACS: 16961 16962 -16963 -612 -16964 0 16961 16962 -16963 -612 16965 0 16961 16962 -16963 -612 -16966 0 c 2+1 --> break c (-b^{51, 12}_2 ∧ b^{51, 12}_1 ∧ -b^{51, 12}_0 ∧ p_612) -> break c in CNF: c b^{51, 12}_2 ∨ -b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ -p_612 ∨ break c in DIMACS: 16961 -16962 16963 -612 1162 0 c 2-1 --> 1 c (-b^{51, 12}_2 ∧ b^{51, 12}_1 ∧ -b^{51, 12}_0 ∧ -p_612) -> (-b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ b^{51, 13}_0) c in CNF: c b^{51, 12}_2 ∨ -b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ p_612 ∨ -b^{51, 13}_2 c b^{51, 12}_2 ∨ -b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ p_612 ∨ -b^{51, 13}_1 c b^{51, 12}_2 ∨ -b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ p_612 ∨ b^{51, 13}_0 c in DIMACS: 16961 -16962 16963 612 -16964 0 16961 -16962 16963 612 -16965 0 16961 -16962 16963 612 16966 0 c 1-1 --> 0 c (-b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ b^{51, 12}_0 ∧ -p_612) -> (-b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ -b^{51, 13}_0) c in CNF: c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ p_612 ∨ -b^{51, 13}_2 c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ p_612 ∨ -b^{51, 13}_1 c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ p_612 ∨ -b^{51, 13}_0 c in DIMACS: 16961 16962 -16963 612 -16964 0 16961 16962 -16963 612 -16965 0 16961 16962 -16963 612 -16966 0 c 0-1 --> -1 c (-b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ -b^{51, 12}_0 ∧ -p_612) -> ( b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ b^{51, 13}_0) c in CNF: c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ p_612 ∨ b^{51, 13}_2 c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ p_612 ∨ -b^{51, 13}_1 c b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ p_612 ∨ b^{51, 13}_0 c in DIMACS: 16961 16962 16963 612 16964 0 16961 16962 16963 612 -16965 0 16961 16962 16963 612 16966 0 c -1-1 --> -2 c ( b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ b^{51, 12}_0 ∧ -p_612) -> ( b^{51, 13}_2 ∧ b^{51, 13}_1 ∧ -b^{51, 13}_0) c in CNF: c -b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ p_612 ∨ b^{51, 13}_2 c -b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ p_612 ∨ b^{51, 13}_1 c -b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ p_612 ∨ -b^{51, 13}_0 c in DIMACS: -16961 16962 -16963 612 16964 0 -16961 16962 -16963 612 16965 0 -16961 16962 -16963 612 -16966 0 c -2-1 --> break c ( b^{51, 12}_2 ∧ b^{51, 12}_1 ∧ -b^{51, 12}_0 ∧ -p_612) -> break c in CNF: c -b^{51, 12}_2 ∨ -b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ p_612 ∨ break c in DIMACS: -16961 -16962 16963 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 12}_2 ∧ -b^{51, 12}_1 ∧ -b^{51, 12}_0 ∧ true) c in CNF: c -b^{51, 12}_2 ∨ b^{51, 12}_1 ∨ b^{51, 12}_0 ∨ false c in DIMACS: -16961 16962 16963 0 c 3 does not represent an automaton state. c -(-b^{51, 12}_2 ∧ b^{51, 12}_1 ∧ b^{51, 12}_0 ∧ true) c in CNF: c b^{51, 12}_2 ∨ -b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ false c in DIMACS: 16961 -16962 -16963 0 c -3 does not represent an automaton state. c -( b^{51, 12}_2 ∧ b^{51, 12}_1 ∧ b^{51, 12}_0 ∧ true) c in CNF: c -b^{51, 12}_2 ∨ -b^{51, 12}_1 ∨ -b^{51, 12}_0 ∨ false c in DIMACS: -16961 -16962 -16963 0 c i = 13 c -2+1 --> -1 c ( b^{51, 13}_2 ∧ b^{51, 13}_1 ∧ -b^{51, 13}_0 ∧ p_663) -> ( b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ b^{51, 14}_0) c in CNF: c -b^{51, 13}_2 ∨ -b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ -p_663 ∨ b^{51, 14}_2 c -b^{51, 13}_2 ∨ -b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ -p_663 ∨ -b^{51, 14}_1 c -b^{51, 13}_2 ∨ -b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ -p_663 ∨ b^{51, 14}_0 c in DIMACS: -16964 -16965 16966 -663 16967 0 -16964 -16965 16966 -663 -16968 0 -16964 -16965 16966 -663 16969 0 c -1+1 --> 0 c ( b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ b^{51, 13}_0 ∧ p_663) -> (-b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ -b^{51, 14}_0) c in CNF: c -b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ -p_663 ∨ -b^{51, 14}_2 c -b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ -p_663 ∨ -b^{51, 14}_1 c -b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ -p_663 ∨ -b^{51, 14}_0 c in DIMACS: -16964 16965 -16966 -663 -16967 0 -16964 16965 -16966 -663 -16968 0 -16964 16965 -16966 -663 -16969 0 c 0+1 --> 1 c (-b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ -b^{51, 13}_0 ∧ p_663) -> (-b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ b^{51, 14}_0) c in CNF: c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ -p_663 ∨ -b^{51, 14}_2 c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ -p_663 ∨ -b^{51, 14}_1 c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ -p_663 ∨ b^{51, 14}_0 c in DIMACS: 16964 16965 16966 -663 -16967 0 16964 16965 16966 -663 -16968 0 16964 16965 16966 -663 16969 0 c 1+1 --> 2 c (-b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ b^{51, 13}_0 ∧ p_663) -> (-b^{51, 14}_2 ∧ b^{51, 14}_1 ∧ -b^{51, 14}_0) c in CNF: c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ -p_663 ∨ -b^{51, 14}_2 c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ -p_663 ∨ b^{51, 14}_1 c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ -p_663 ∨ -b^{51, 14}_0 c in DIMACS: 16964 16965 -16966 -663 -16967 0 16964 16965 -16966 -663 16968 0 16964 16965 -16966 -663 -16969 0 c 2+1 --> break c (-b^{51, 13}_2 ∧ b^{51, 13}_1 ∧ -b^{51, 13}_0 ∧ p_663) -> break c in CNF: c b^{51, 13}_2 ∨ -b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ -p_663 ∨ break c in DIMACS: 16964 -16965 16966 -663 1162 0 c 2-1 --> 1 c (-b^{51, 13}_2 ∧ b^{51, 13}_1 ∧ -b^{51, 13}_0 ∧ -p_663) -> (-b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ b^{51, 14}_0) c in CNF: c b^{51, 13}_2 ∨ -b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ p_663 ∨ -b^{51, 14}_2 c b^{51, 13}_2 ∨ -b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ p_663 ∨ -b^{51, 14}_1 c b^{51, 13}_2 ∨ -b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ p_663 ∨ b^{51, 14}_0 c in DIMACS: 16964 -16965 16966 663 -16967 0 16964 -16965 16966 663 -16968 0 16964 -16965 16966 663 16969 0 c 1-1 --> 0 c (-b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ b^{51, 13}_0 ∧ -p_663) -> (-b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ -b^{51, 14}_0) c in CNF: c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ p_663 ∨ -b^{51, 14}_2 c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ p_663 ∨ -b^{51, 14}_1 c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ p_663 ∨ -b^{51, 14}_0 c in DIMACS: 16964 16965 -16966 663 -16967 0 16964 16965 -16966 663 -16968 0 16964 16965 -16966 663 -16969 0 c 0-1 --> -1 c (-b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ -b^{51, 13}_0 ∧ -p_663) -> ( b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ b^{51, 14}_0) c in CNF: c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ p_663 ∨ b^{51, 14}_2 c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ p_663 ∨ -b^{51, 14}_1 c b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ p_663 ∨ b^{51, 14}_0 c in DIMACS: 16964 16965 16966 663 16967 0 16964 16965 16966 663 -16968 0 16964 16965 16966 663 16969 0 c -1-1 --> -2 c ( b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ b^{51, 13}_0 ∧ -p_663) -> ( b^{51, 14}_2 ∧ b^{51, 14}_1 ∧ -b^{51, 14}_0) c in CNF: c -b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ p_663 ∨ b^{51, 14}_2 c -b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ p_663 ∨ b^{51, 14}_1 c -b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ p_663 ∨ -b^{51, 14}_0 c in DIMACS: -16964 16965 -16966 663 16967 0 -16964 16965 -16966 663 16968 0 -16964 16965 -16966 663 -16969 0 c -2-1 --> break c ( b^{51, 13}_2 ∧ b^{51, 13}_1 ∧ -b^{51, 13}_0 ∧ -p_663) -> break c in CNF: c -b^{51, 13}_2 ∨ -b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ p_663 ∨ break c in DIMACS: -16964 -16965 16966 663 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 13}_2 ∧ -b^{51, 13}_1 ∧ -b^{51, 13}_0 ∧ true) c in CNF: c -b^{51, 13}_2 ∨ b^{51, 13}_1 ∨ b^{51, 13}_0 ∨ false c in DIMACS: -16964 16965 16966 0 c 3 does not represent an automaton state. c -(-b^{51, 13}_2 ∧ b^{51, 13}_1 ∧ b^{51, 13}_0 ∧ true) c in CNF: c b^{51, 13}_2 ∨ -b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ false c in DIMACS: 16964 -16965 -16966 0 c -3 does not represent an automaton state. c -( b^{51, 13}_2 ∧ b^{51, 13}_1 ∧ b^{51, 13}_0 ∧ true) c in CNF: c -b^{51, 13}_2 ∨ -b^{51, 13}_1 ∨ -b^{51, 13}_0 ∨ false c in DIMACS: -16964 -16965 -16966 0 c i = 14 c -2+1 --> -1 c ( b^{51, 14}_2 ∧ b^{51, 14}_1 ∧ -b^{51, 14}_0 ∧ p_714) -> ( b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ b^{51, 15}_0) c in CNF: c -b^{51, 14}_2 ∨ -b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ -p_714 ∨ b^{51, 15}_2 c -b^{51, 14}_2 ∨ -b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ -p_714 ∨ -b^{51, 15}_1 c -b^{51, 14}_2 ∨ -b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ -p_714 ∨ b^{51, 15}_0 c in DIMACS: -16967 -16968 16969 -714 16970 0 -16967 -16968 16969 -714 -16971 0 -16967 -16968 16969 -714 16972 0 c -1+1 --> 0 c ( b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ b^{51, 14}_0 ∧ p_714) -> (-b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ -b^{51, 15}_0) c in CNF: c -b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ -p_714 ∨ -b^{51, 15}_2 c -b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ -p_714 ∨ -b^{51, 15}_1 c -b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ -p_714 ∨ -b^{51, 15}_0 c in DIMACS: -16967 16968 -16969 -714 -16970 0 -16967 16968 -16969 -714 -16971 0 -16967 16968 -16969 -714 -16972 0 c 0+1 --> 1 c (-b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ -b^{51, 14}_0 ∧ p_714) -> (-b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ b^{51, 15}_0) c in CNF: c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ -p_714 ∨ -b^{51, 15}_2 c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ -p_714 ∨ -b^{51, 15}_1 c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ -p_714 ∨ b^{51, 15}_0 c in DIMACS: 16967 16968 16969 -714 -16970 0 16967 16968 16969 -714 -16971 0 16967 16968 16969 -714 16972 0 c 1+1 --> 2 c (-b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ b^{51, 14}_0 ∧ p_714) -> (-b^{51, 15}_2 ∧ b^{51, 15}_1 ∧ -b^{51, 15}_0) c in CNF: c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ -p_714 ∨ -b^{51, 15}_2 c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ -p_714 ∨ b^{51, 15}_1 c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ -p_714 ∨ -b^{51, 15}_0 c in DIMACS: 16967 16968 -16969 -714 -16970 0 16967 16968 -16969 -714 16971 0 16967 16968 -16969 -714 -16972 0 c 2+1 --> break c (-b^{51, 14}_2 ∧ b^{51, 14}_1 ∧ -b^{51, 14}_0 ∧ p_714) -> break c in CNF: c b^{51, 14}_2 ∨ -b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ -p_714 ∨ break c in DIMACS: 16967 -16968 16969 -714 1162 0 c 2-1 --> 1 c (-b^{51, 14}_2 ∧ b^{51, 14}_1 ∧ -b^{51, 14}_0 ∧ -p_714) -> (-b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ b^{51, 15}_0) c in CNF: c b^{51, 14}_2 ∨ -b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ p_714 ∨ -b^{51, 15}_2 c b^{51, 14}_2 ∨ -b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ p_714 ∨ -b^{51, 15}_1 c b^{51, 14}_2 ∨ -b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ p_714 ∨ b^{51, 15}_0 c in DIMACS: 16967 -16968 16969 714 -16970 0 16967 -16968 16969 714 -16971 0 16967 -16968 16969 714 16972 0 c 1-1 --> 0 c (-b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ b^{51, 14}_0 ∧ -p_714) -> (-b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ -b^{51, 15}_0) c in CNF: c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ p_714 ∨ -b^{51, 15}_2 c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ p_714 ∨ -b^{51, 15}_1 c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ p_714 ∨ -b^{51, 15}_0 c in DIMACS: 16967 16968 -16969 714 -16970 0 16967 16968 -16969 714 -16971 0 16967 16968 -16969 714 -16972 0 c 0-1 --> -1 c (-b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ -b^{51, 14}_0 ∧ -p_714) -> ( b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ b^{51, 15}_0) c in CNF: c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ p_714 ∨ b^{51, 15}_2 c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ p_714 ∨ -b^{51, 15}_1 c b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ p_714 ∨ b^{51, 15}_0 c in DIMACS: 16967 16968 16969 714 16970 0 16967 16968 16969 714 -16971 0 16967 16968 16969 714 16972 0 c -1-1 --> -2 c ( b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ b^{51, 14}_0 ∧ -p_714) -> ( b^{51, 15}_2 ∧ b^{51, 15}_1 ∧ -b^{51, 15}_0) c in CNF: c -b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ p_714 ∨ b^{51, 15}_2 c -b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ p_714 ∨ b^{51, 15}_1 c -b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ p_714 ∨ -b^{51, 15}_0 c in DIMACS: -16967 16968 -16969 714 16970 0 -16967 16968 -16969 714 16971 0 -16967 16968 -16969 714 -16972 0 c -2-1 --> break c ( b^{51, 14}_2 ∧ b^{51, 14}_1 ∧ -b^{51, 14}_0 ∧ -p_714) -> break c in CNF: c -b^{51, 14}_2 ∨ -b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ p_714 ∨ break c in DIMACS: -16967 -16968 16969 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 14}_2 ∧ -b^{51, 14}_1 ∧ -b^{51, 14}_0 ∧ true) c in CNF: c -b^{51, 14}_2 ∨ b^{51, 14}_1 ∨ b^{51, 14}_0 ∨ false c in DIMACS: -16967 16968 16969 0 c 3 does not represent an automaton state. c -(-b^{51, 14}_2 ∧ b^{51, 14}_1 ∧ b^{51, 14}_0 ∧ true) c in CNF: c b^{51, 14}_2 ∨ -b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ false c in DIMACS: 16967 -16968 -16969 0 c -3 does not represent an automaton state. c -( b^{51, 14}_2 ∧ b^{51, 14}_1 ∧ b^{51, 14}_0 ∧ true) c in CNF: c -b^{51, 14}_2 ∨ -b^{51, 14}_1 ∨ -b^{51, 14}_0 ∨ false c in DIMACS: -16967 -16968 -16969 0 c i = 15 c -2+1 --> -1 c ( b^{51, 15}_2 ∧ b^{51, 15}_1 ∧ -b^{51, 15}_0 ∧ p_765) -> ( b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ b^{51, 16}_0) c in CNF: c -b^{51, 15}_2 ∨ -b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ -p_765 ∨ b^{51, 16}_2 c -b^{51, 15}_2 ∨ -b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ -p_765 ∨ -b^{51, 16}_1 c -b^{51, 15}_2 ∨ -b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ -p_765 ∨ b^{51, 16}_0 c in DIMACS: -16970 -16971 16972 -765 16973 0 -16970 -16971 16972 -765 -16974 0 -16970 -16971 16972 -765 16975 0 c -1+1 --> 0 c ( b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ b^{51, 15}_0 ∧ p_765) -> (-b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ -b^{51, 16}_0) c in CNF: c -b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ -p_765 ∨ -b^{51, 16}_2 c -b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ -p_765 ∨ -b^{51, 16}_1 c -b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ -p_765 ∨ -b^{51, 16}_0 c in DIMACS: -16970 16971 -16972 -765 -16973 0 -16970 16971 -16972 -765 -16974 0 -16970 16971 -16972 -765 -16975 0 c 0+1 --> 1 c (-b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ -b^{51, 15}_0 ∧ p_765) -> (-b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ b^{51, 16}_0) c in CNF: c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ -p_765 ∨ -b^{51, 16}_2 c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ -p_765 ∨ -b^{51, 16}_1 c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ -p_765 ∨ b^{51, 16}_0 c in DIMACS: 16970 16971 16972 -765 -16973 0 16970 16971 16972 -765 -16974 0 16970 16971 16972 -765 16975 0 c 1+1 --> 2 c (-b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ b^{51, 15}_0 ∧ p_765) -> (-b^{51, 16}_2 ∧ b^{51, 16}_1 ∧ -b^{51, 16}_0) c in CNF: c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ -p_765 ∨ -b^{51, 16}_2 c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ -p_765 ∨ b^{51, 16}_1 c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ -p_765 ∨ -b^{51, 16}_0 c in DIMACS: 16970 16971 -16972 -765 -16973 0 16970 16971 -16972 -765 16974 0 16970 16971 -16972 -765 -16975 0 c 2+1 --> break c (-b^{51, 15}_2 ∧ b^{51, 15}_1 ∧ -b^{51, 15}_0 ∧ p_765) -> break c in CNF: c b^{51, 15}_2 ∨ -b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ -p_765 ∨ break c in DIMACS: 16970 -16971 16972 -765 1162 0 c 2-1 --> 1 c (-b^{51, 15}_2 ∧ b^{51, 15}_1 ∧ -b^{51, 15}_0 ∧ -p_765) -> (-b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ b^{51, 16}_0) c in CNF: c b^{51, 15}_2 ∨ -b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ p_765 ∨ -b^{51, 16}_2 c b^{51, 15}_2 ∨ -b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ p_765 ∨ -b^{51, 16}_1 c b^{51, 15}_2 ∨ -b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ p_765 ∨ b^{51, 16}_0 c in DIMACS: 16970 -16971 16972 765 -16973 0 16970 -16971 16972 765 -16974 0 16970 -16971 16972 765 16975 0 c 1-1 --> 0 c (-b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ b^{51, 15}_0 ∧ -p_765) -> (-b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ -b^{51, 16}_0) c in CNF: c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ p_765 ∨ -b^{51, 16}_2 c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ p_765 ∨ -b^{51, 16}_1 c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ p_765 ∨ -b^{51, 16}_0 c in DIMACS: 16970 16971 -16972 765 -16973 0 16970 16971 -16972 765 -16974 0 16970 16971 -16972 765 -16975 0 c 0-1 --> -1 c (-b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ -b^{51, 15}_0 ∧ -p_765) -> ( b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ b^{51, 16}_0) c in CNF: c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ p_765 ∨ b^{51, 16}_2 c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ p_765 ∨ -b^{51, 16}_1 c b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ p_765 ∨ b^{51, 16}_0 c in DIMACS: 16970 16971 16972 765 16973 0 16970 16971 16972 765 -16974 0 16970 16971 16972 765 16975 0 c -1-1 --> -2 c ( b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ b^{51, 15}_0 ∧ -p_765) -> ( b^{51, 16}_2 ∧ b^{51, 16}_1 ∧ -b^{51, 16}_0) c in CNF: c -b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ p_765 ∨ b^{51, 16}_2 c -b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ p_765 ∨ b^{51, 16}_1 c -b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ p_765 ∨ -b^{51, 16}_0 c in DIMACS: -16970 16971 -16972 765 16973 0 -16970 16971 -16972 765 16974 0 -16970 16971 -16972 765 -16975 0 c -2-1 --> break c ( b^{51, 15}_2 ∧ b^{51, 15}_1 ∧ -b^{51, 15}_0 ∧ -p_765) -> break c in CNF: c -b^{51, 15}_2 ∨ -b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ p_765 ∨ break c in DIMACS: -16970 -16971 16972 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 15}_2 ∧ -b^{51, 15}_1 ∧ -b^{51, 15}_0 ∧ true) c in CNF: c -b^{51, 15}_2 ∨ b^{51, 15}_1 ∨ b^{51, 15}_0 ∨ false c in DIMACS: -16970 16971 16972 0 c 3 does not represent an automaton state. c -(-b^{51, 15}_2 ∧ b^{51, 15}_1 ∧ b^{51, 15}_0 ∧ true) c in CNF: c b^{51, 15}_2 ∨ -b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ false c in DIMACS: 16970 -16971 -16972 0 c -3 does not represent an automaton state. c -( b^{51, 15}_2 ∧ b^{51, 15}_1 ∧ b^{51, 15}_0 ∧ true) c in CNF: c -b^{51, 15}_2 ∨ -b^{51, 15}_1 ∨ -b^{51, 15}_0 ∨ false c in DIMACS: -16970 -16971 -16972 0 c i = 16 c -2+1 --> -1 c ( b^{51, 16}_2 ∧ b^{51, 16}_1 ∧ -b^{51, 16}_0 ∧ p_816) -> ( b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ b^{51, 17}_0) c in CNF: c -b^{51, 16}_2 ∨ -b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ -p_816 ∨ b^{51, 17}_2 c -b^{51, 16}_2 ∨ -b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ -p_816 ∨ -b^{51, 17}_1 c -b^{51, 16}_2 ∨ -b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ -p_816 ∨ b^{51, 17}_0 c in DIMACS: -16973 -16974 16975 -816 16976 0 -16973 -16974 16975 -816 -16977 0 -16973 -16974 16975 -816 16978 0 c -1+1 --> 0 c ( b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ b^{51, 16}_0 ∧ p_816) -> (-b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ -b^{51, 17}_0) c in CNF: c -b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ -p_816 ∨ -b^{51, 17}_2 c -b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ -p_816 ∨ -b^{51, 17}_1 c -b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ -p_816 ∨ -b^{51, 17}_0 c in DIMACS: -16973 16974 -16975 -816 -16976 0 -16973 16974 -16975 -816 -16977 0 -16973 16974 -16975 -816 -16978 0 c 0+1 --> 1 c (-b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ -b^{51, 16}_0 ∧ p_816) -> (-b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ b^{51, 17}_0) c in CNF: c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ -p_816 ∨ -b^{51, 17}_2 c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ -p_816 ∨ -b^{51, 17}_1 c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ -p_816 ∨ b^{51, 17}_0 c in DIMACS: 16973 16974 16975 -816 -16976 0 16973 16974 16975 -816 -16977 0 16973 16974 16975 -816 16978 0 c 1+1 --> 2 c (-b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ b^{51, 16}_0 ∧ p_816) -> (-b^{51, 17}_2 ∧ b^{51, 17}_1 ∧ -b^{51, 17}_0) c in CNF: c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ -p_816 ∨ -b^{51, 17}_2 c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ -p_816 ∨ b^{51, 17}_1 c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ -p_816 ∨ -b^{51, 17}_0 c in DIMACS: 16973 16974 -16975 -816 -16976 0 16973 16974 -16975 -816 16977 0 16973 16974 -16975 -816 -16978 0 c 2+1 --> break c (-b^{51, 16}_2 ∧ b^{51, 16}_1 ∧ -b^{51, 16}_0 ∧ p_816) -> break c in CNF: c b^{51, 16}_2 ∨ -b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ -p_816 ∨ break c in DIMACS: 16973 -16974 16975 -816 1162 0 c 2-1 --> 1 c (-b^{51, 16}_2 ∧ b^{51, 16}_1 ∧ -b^{51, 16}_0 ∧ -p_816) -> (-b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ b^{51, 17}_0) c in CNF: c b^{51, 16}_2 ∨ -b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ p_816 ∨ -b^{51, 17}_2 c b^{51, 16}_2 ∨ -b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ p_816 ∨ -b^{51, 17}_1 c b^{51, 16}_2 ∨ -b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ p_816 ∨ b^{51, 17}_0 c in DIMACS: 16973 -16974 16975 816 -16976 0 16973 -16974 16975 816 -16977 0 16973 -16974 16975 816 16978 0 c 1-1 --> 0 c (-b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ b^{51, 16}_0 ∧ -p_816) -> (-b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ -b^{51, 17}_0) c in CNF: c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ p_816 ∨ -b^{51, 17}_2 c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ p_816 ∨ -b^{51, 17}_1 c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ p_816 ∨ -b^{51, 17}_0 c in DIMACS: 16973 16974 -16975 816 -16976 0 16973 16974 -16975 816 -16977 0 16973 16974 -16975 816 -16978 0 c 0-1 --> -1 c (-b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ -b^{51, 16}_0 ∧ -p_816) -> ( b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ b^{51, 17}_0) c in CNF: c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ p_816 ∨ b^{51, 17}_2 c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ p_816 ∨ -b^{51, 17}_1 c b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ p_816 ∨ b^{51, 17}_0 c in DIMACS: 16973 16974 16975 816 16976 0 16973 16974 16975 816 -16977 0 16973 16974 16975 816 16978 0 c -1-1 --> -2 c ( b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ b^{51, 16}_0 ∧ -p_816) -> ( b^{51, 17}_2 ∧ b^{51, 17}_1 ∧ -b^{51, 17}_0) c in CNF: c -b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ p_816 ∨ b^{51, 17}_2 c -b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ p_816 ∨ b^{51, 17}_1 c -b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ p_816 ∨ -b^{51, 17}_0 c in DIMACS: -16973 16974 -16975 816 16976 0 -16973 16974 -16975 816 16977 0 -16973 16974 -16975 816 -16978 0 c -2-1 --> break c ( b^{51, 16}_2 ∧ b^{51, 16}_1 ∧ -b^{51, 16}_0 ∧ -p_816) -> break c in CNF: c -b^{51, 16}_2 ∨ -b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ p_816 ∨ break c in DIMACS: -16973 -16974 16975 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 16}_2 ∧ -b^{51, 16}_1 ∧ -b^{51, 16}_0 ∧ true) c in CNF: c -b^{51, 16}_2 ∨ b^{51, 16}_1 ∨ b^{51, 16}_0 ∨ false c in DIMACS: -16973 16974 16975 0 c 3 does not represent an automaton state. c -(-b^{51, 16}_2 ∧ b^{51, 16}_1 ∧ b^{51, 16}_0 ∧ true) c in CNF: c b^{51, 16}_2 ∨ -b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ false c in DIMACS: 16973 -16974 -16975 0 c -3 does not represent an automaton state. c -( b^{51, 16}_2 ∧ b^{51, 16}_1 ∧ b^{51, 16}_0 ∧ true) c in CNF: c -b^{51, 16}_2 ∨ -b^{51, 16}_1 ∨ -b^{51, 16}_0 ∨ false c in DIMACS: -16973 -16974 -16975 0 c i = 17 c -2+1 --> -1 c ( b^{51, 17}_2 ∧ b^{51, 17}_1 ∧ -b^{51, 17}_0 ∧ p_867) -> ( b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ b^{51, 18}_0) c in CNF: c -b^{51, 17}_2 ∨ -b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ -p_867 ∨ b^{51, 18}_2 c -b^{51, 17}_2 ∨ -b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ -p_867 ∨ -b^{51, 18}_1 c -b^{51, 17}_2 ∨ -b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ -p_867 ∨ b^{51, 18}_0 c in DIMACS: -16976 -16977 16978 -867 16979 0 -16976 -16977 16978 -867 -16980 0 -16976 -16977 16978 -867 16981 0 c -1+1 --> 0 c ( b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ b^{51, 17}_0 ∧ p_867) -> (-b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ -b^{51, 18}_0) c in CNF: c -b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ -p_867 ∨ -b^{51, 18}_2 c -b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ -p_867 ∨ -b^{51, 18}_1 c -b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ -p_867 ∨ -b^{51, 18}_0 c in DIMACS: -16976 16977 -16978 -867 -16979 0 -16976 16977 -16978 -867 -16980 0 -16976 16977 -16978 -867 -16981 0 c 0+1 --> 1 c (-b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ -b^{51, 17}_0 ∧ p_867) -> (-b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ b^{51, 18}_0) c in CNF: c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ -p_867 ∨ -b^{51, 18}_2 c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ -p_867 ∨ -b^{51, 18}_1 c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ -p_867 ∨ b^{51, 18}_0 c in DIMACS: 16976 16977 16978 -867 -16979 0 16976 16977 16978 -867 -16980 0 16976 16977 16978 -867 16981 0 c 1+1 --> 2 c (-b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ b^{51, 17}_0 ∧ p_867) -> (-b^{51, 18}_2 ∧ b^{51, 18}_1 ∧ -b^{51, 18}_0) c in CNF: c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ -p_867 ∨ -b^{51, 18}_2 c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ -p_867 ∨ b^{51, 18}_1 c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ -p_867 ∨ -b^{51, 18}_0 c in DIMACS: 16976 16977 -16978 -867 -16979 0 16976 16977 -16978 -867 16980 0 16976 16977 -16978 -867 -16981 0 c 2+1 --> break c (-b^{51, 17}_2 ∧ b^{51, 17}_1 ∧ -b^{51, 17}_0 ∧ p_867) -> break c in CNF: c b^{51, 17}_2 ∨ -b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ -p_867 ∨ break c in DIMACS: 16976 -16977 16978 -867 1162 0 c 2-1 --> 1 c (-b^{51, 17}_2 ∧ b^{51, 17}_1 ∧ -b^{51, 17}_0 ∧ -p_867) -> (-b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ b^{51, 18}_0) c in CNF: c b^{51, 17}_2 ∨ -b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ p_867 ∨ -b^{51, 18}_2 c b^{51, 17}_2 ∨ -b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ p_867 ∨ -b^{51, 18}_1 c b^{51, 17}_2 ∨ -b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ p_867 ∨ b^{51, 18}_0 c in DIMACS: 16976 -16977 16978 867 -16979 0 16976 -16977 16978 867 -16980 0 16976 -16977 16978 867 16981 0 c 1-1 --> 0 c (-b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ b^{51, 17}_0 ∧ -p_867) -> (-b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ -b^{51, 18}_0) c in CNF: c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ p_867 ∨ -b^{51, 18}_2 c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ p_867 ∨ -b^{51, 18}_1 c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ p_867 ∨ -b^{51, 18}_0 c in DIMACS: 16976 16977 -16978 867 -16979 0 16976 16977 -16978 867 -16980 0 16976 16977 -16978 867 -16981 0 c 0-1 --> -1 c (-b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ -b^{51, 17}_0 ∧ -p_867) -> ( b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ b^{51, 18}_0) c in CNF: c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ p_867 ∨ b^{51, 18}_2 c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ p_867 ∨ -b^{51, 18}_1 c b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ p_867 ∨ b^{51, 18}_0 c in DIMACS: 16976 16977 16978 867 16979 0 16976 16977 16978 867 -16980 0 16976 16977 16978 867 16981 0 c -1-1 --> -2 c ( b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ b^{51, 17}_0 ∧ -p_867) -> ( b^{51, 18}_2 ∧ b^{51, 18}_1 ∧ -b^{51, 18}_0) c in CNF: c -b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ p_867 ∨ b^{51, 18}_2 c -b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ p_867 ∨ b^{51, 18}_1 c -b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ p_867 ∨ -b^{51, 18}_0 c in DIMACS: -16976 16977 -16978 867 16979 0 -16976 16977 -16978 867 16980 0 -16976 16977 -16978 867 -16981 0 c -2-1 --> break c ( b^{51, 17}_2 ∧ b^{51, 17}_1 ∧ -b^{51, 17}_0 ∧ -p_867) -> break c in CNF: c -b^{51, 17}_2 ∨ -b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ p_867 ∨ break c in DIMACS: -16976 -16977 16978 867 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 17}_2 ∧ -b^{51, 17}_1 ∧ -b^{51, 17}_0 ∧ true) c in CNF: c -b^{51, 17}_2 ∨ b^{51, 17}_1 ∨ b^{51, 17}_0 ∨ false c in DIMACS: -16976 16977 16978 0 c 3 does not represent an automaton state. c -(-b^{51, 17}_2 ∧ b^{51, 17}_1 ∧ b^{51, 17}_0 ∧ true) c in CNF: c b^{51, 17}_2 ∨ -b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ false c in DIMACS: 16976 -16977 -16978 0 c -3 does not represent an automaton state. c -( b^{51, 17}_2 ∧ b^{51, 17}_1 ∧ b^{51, 17}_0 ∧ true) c in CNF: c -b^{51, 17}_2 ∨ -b^{51, 17}_1 ∨ -b^{51, 17}_0 ∨ false c in DIMACS: -16976 -16977 -16978 0 c i = 18 c -2+1 --> -1 c ( b^{51, 18}_2 ∧ b^{51, 18}_1 ∧ -b^{51, 18}_0 ∧ p_918) -> ( b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ b^{51, 19}_0) c in CNF: c -b^{51, 18}_2 ∨ -b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ -p_918 ∨ b^{51, 19}_2 c -b^{51, 18}_2 ∨ -b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ -p_918 ∨ -b^{51, 19}_1 c -b^{51, 18}_2 ∨ -b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ -p_918 ∨ b^{51, 19}_0 c in DIMACS: -16979 -16980 16981 -918 16982 0 -16979 -16980 16981 -918 -16983 0 -16979 -16980 16981 -918 16984 0 c -1+1 --> 0 c ( b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ b^{51, 18}_0 ∧ p_918) -> (-b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ -b^{51, 19}_0) c in CNF: c -b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ -p_918 ∨ -b^{51, 19}_2 c -b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ -p_918 ∨ -b^{51, 19}_1 c -b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ -p_918 ∨ -b^{51, 19}_0 c in DIMACS: -16979 16980 -16981 -918 -16982 0 -16979 16980 -16981 -918 -16983 0 -16979 16980 -16981 -918 -16984 0 c 0+1 --> 1 c (-b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ -b^{51, 18}_0 ∧ p_918) -> (-b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ b^{51, 19}_0) c in CNF: c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ -p_918 ∨ -b^{51, 19}_2 c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ -p_918 ∨ -b^{51, 19}_1 c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ -p_918 ∨ b^{51, 19}_0 c in DIMACS: 16979 16980 16981 -918 -16982 0 16979 16980 16981 -918 -16983 0 16979 16980 16981 -918 16984 0 c 1+1 --> 2 c (-b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ b^{51, 18}_0 ∧ p_918) -> (-b^{51, 19}_2 ∧ b^{51, 19}_1 ∧ -b^{51, 19}_0) c in CNF: c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ -p_918 ∨ -b^{51, 19}_2 c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ -p_918 ∨ b^{51, 19}_1 c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ -p_918 ∨ -b^{51, 19}_0 c in DIMACS: 16979 16980 -16981 -918 -16982 0 16979 16980 -16981 -918 16983 0 16979 16980 -16981 -918 -16984 0 c 2+1 --> break c (-b^{51, 18}_2 ∧ b^{51, 18}_1 ∧ -b^{51, 18}_0 ∧ p_918) -> break c in CNF: c b^{51, 18}_2 ∨ -b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ -p_918 ∨ break c in DIMACS: 16979 -16980 16981 -918 1162 0 c 2-1 --> 1 c (-b^{51, 18}_2 ∧ b^{51, 18}_1 ∧ -b^{51, 18}_0 ∧ -p_918) -> (-b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ b^{51, 19}_0) c in CNF: c b^{51, 18}_2 ∨ -b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ p_918 ∨ -b^{51, 19}_2 c b^{51, 18}_2 ∨ -b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ p_918 ∨ -b^{51, 19}_1 c b^{51, 18}_2 ∨ -b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ p_918 ∨ b^{51, 19}_0 c in DIMACS: 16979 -16980 16981 918 -16982 0 16979 -16980 16981 918 -16983 0 16979 -16980 16981 918 16984 0 c 1-1 --> 0 c (-b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ b^{51, 18}_0 ∧ -p_918) -> (-b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ -b^{51, 19}_0) c in CNF: c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ p_918 ∨ -b^{51, 19}_2 c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ p_918 ∨ -b^{51, 19}_1 c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ p_918 ∨ -b^{51, 19}_0 c in DIMACS: 16979 16980 -16981 918 -16982 0 16979 16980 -16981 918 -16983 0 16979 16980 -16981 918 -16984 0 c 0-1 --> -1 c (-b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ -b^{51, 18}_0 ∧ -p_918) -> ( b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ b^{51, 19}_0) c in CNF: c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ p_918 ∨ b^{51, 19}_2 c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ p_918 ∨ -b^{51, 19}_1 c b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ p_918 ∨ b^{51, 19}_0 c in DIMACS: 16979 16980 16981 918 16982 0 16979 16980 16981 918 -16983 0 16979 16980 16981 918 16984 0 c -1-1 --> -2 c ( b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ b^{51, 18}_0 ∧ -p_918) -> ( b^{51, 19}_2 ∧ b^{51, 19}_1 ∧ -b^{51, 19}_0) c in CNF: c -b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ p_918 ∨ b^{51, 19}_2 c -b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ p_918 ∨ b^{51, 19}_1 c -b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ p_918 ∨ -b^{51, 19}_0 c in DIMACS: -16979 16980 -16981 918 16982 0 -16979 16980 -16981 918 16983 0 -16979 16980 -16981 918 -16984 0 c -2-1 --> break c ( b^{51, 18}_2 ∧ b^{51, 18}_1 ∧ -b^{51, 18}_0 ∧ -p_918) -> break c in CNF: c -b^{51, 18}_2 ∨ -b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ p_918 ∨ break c in DIMACS: -16979 -16980 16981 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 18}_2 ∧ -b^{51, 18}_1 ∧ -b^{51, 18}_0 ∧ true) c in CNF: c -b^{51, 18}_2 ∨ b^{51, 18}_1 ∨ b^{51, 18}_0 ∨ false c in DIMACS: -16979 16980 16981 0 c 3 does not represent an automaton state. c -(-b^{51, 18}_2 ∧ b^{51, 18}_1 ∧ b^{51, 18}_0 ∧ true) c in CNF: c b^{51, 18}_2 ∨ -b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ false c in DIMACS: 16979 -16980 -16981 0 c -3 does not represent an automaton state. c -( b^{51, 18}_2 ∧ b^{51, 18}_1 ∧ b^{51, 18}_0 ∧ true) c in CNF: c -b^{51, 18}_2 ∨ -b^{51, 18}_1 ∨ -b^{51, 18}_0 ∨ false c in DIMACS: -16979 -16980 -16981 0 c i = 19 c -2+1 --> -1 c ( b^{51, 19}_2 ∧ b^{51, 19}_1 ∧ -b^{51, 19}_0 ∧ p_969) -> ( b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ b^{51, 20}_0) c in CNF: c -b^{51, 19}_2 ∨ -b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ -p_969 ∨ b^{51, 20}_2 c -b^{51, 19}_2 ∨ -b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ -p_969 ∨ -b^{51, 20}_1 c -b^{51, 19}_2 ∨ -b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ -p_969 ∨ b^{51, 20}_0 c in DIMACS: -16982 -16983 16984 -969 16985 0 -16982 -16983 16984 -969 -16986 0 -16982 -16983 16984 -969 16987 0 c -1+1 --> 0 c ( b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ b^{51, 19}_0 ∧ p_969) -> (-b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ -b^{51, 20}_0) c in CNF: c -b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ -p_969 ∨ -b^{51, 20}_2 c -b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ -p_969 ∨ -b^{51, 20}_1 c -b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ -p_969 ∨ -b^{51, 20}_0 c in DIMACS: -16982 16983 -16984 -969 -16985 0 -16982 16983 -16984 -969 -16986 0 -16982 16983 -16984 -969 -16987 0 c 0+1 --> 1 c (-b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ -b^{51, 19}_0 ∧ p_969) -> (-b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ b^{51, 20}_0) c in CNF: c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ -p_969 ∨ -b^{51, 20}_2 c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ -p_969 ∨ -b^{51, 20}_1 c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ -p_969 ∨ b^{51, 20}_0 c in DIMACS: 16982 16983 16984 -969 -16985 0 16982 16983 16984 -969 -16986 0 16982 16983 16984 -969 16987 0 c 1+1 --> 2 c (-b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ b^{51, 19}_0 ∧ p_969) -> (-b^{51, 20}_2 ∧ b^{51, 20}_1 ∧ -b^{51, 20}_0) c in CNF: c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ -p_969 ∨ -b^{51, 20}_2 c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ -p_969 ∨ b^{51, 20}_1 c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ -p_969 ∨ -b^{51, 20}_0 c in DIMACS: 16982 16983 -16984 -969 -16985 0 16982 16983 -16984 -969 16986 0 16982 16983 -16984 -969 -16987 0 c 2+1 --> break c (-b^{51, 19}_2 ∧ b^{51, 19}_1 ∧ -b^{51, 19}_0 ∧ p_969) -> break c in CNF: c b^{51, 19}_2 ∨ -b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ -p_969 ∨ break c in DIMACS: 16982 -16983 16984 -969 1162 0 c 2-1 --> 1 c (-b^{51, 19}_2 ∧ b^{51, 19}_1 ∧ -b^{51, 19}_0 ∧ -p_969) -> (-b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ b^{51, 20}_0) c in CNF: c b^{51, 19}_2 ∨ -b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ p_969 ∨ -b^{51, 20}_2 c b^{51, 19}_2 ∨ -b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ p_969 ∨ -b^{51, 20}_1 c b^{51, 19}_2 ∨ -b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ p_969 ∨ b^{51, 20}_0 c in DIMACS: 16982 -16983 16984 969 -16985 0 16982 -16983 16984 969 -16986 0 16982 -16983 16984 969 16987 0 c 1-1 --> 0 c (-b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ b^{51, 19}_0 ∧ -p_969) -> (-b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ -b^{51, 20}_0) c in CNF: c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ p_969 ∨ -b^{51, 20}_2 c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ p_969 ∨ -b^{51, 20}_1 c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ p_969 ∨ -b^{51, 20}_0 c in DIMACS: 16982 16983 -16984 969 -16985 0 16982 16983 -16984 969 -16986 0 16982 16983 -16984 969 -16987 0 c 0-1 --> -1 c (-b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ -b^{51, 19}_0 ∧ -p_969) -> ( b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ b^{51, 20}_0) c in CNF: c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ p_969 ∨ b^{51, 20}_2 c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ p_969 ∨ -b^{51, 20}_1 c b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ p_969 ∨ b^{51, 20}_0 c in DIMACS: 16982 16983 16984 969 16985 0 16982 16983 16984 969 -16986 0 16982 16983 16984 969 16987 0 c -1-1 --> -2 c ( b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ b^{51, 19}_0 ∧ -p_969) -> ( b^{51, 20}_2 ∧ b^{51, 20}_1 ∧ -b^{51, 20}_0) c in CNF: c -b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ p_969 ∨ b^{51, 20}_2 c -b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ p_969 ∨ b^{51, 20}_1 c -b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ p_969 ∨ -b^{51, 20}_0 c in DIMACS: -16982 16983 -16984 969 16985 0 -16982 16983 -16984 969 16986 0 -16982 16983 -16984 969 -16987 0 c -2-1 --> break c ( b^{51, 19}_2 ∧ b^{51, 19}_1 ∧ -b^{51, 19}_0 ∧ -p_969) -> break c in CNF: c -b^{51, 19}_2 ∨ -b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ p_969 ∨ break c in DIMACS: -16982 -16983 16984 969 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 19}_2 ∧ -b^{51, 19}_1 ∧ -b^{51, 19}_0 ∧ true) c in CNF: c -b^{51, 19}_2 ∨ b^{51, 19}_1 ∨ b^{51, 19}_0 ∨ false c in DIMACS: -16982 16983 16984 0 c 3 does not represent an automaton state. c -(-b^{51, 19}_2 ∧ b^{51, 19}_1 ∧ b^{51, 19}_0 ∧ true) c in CNF: c b^{51, 19}_2 ∨ -b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ false c in DIMACS: 16982 -16983 -16984 0 c -3 does not represent an automaton state. c -( b^{51, 19}_2 ∧ b^{51, 19}_1 ∧ b^{51, 19}_0 ∧ true) c in CNF: c -b^{51, 19}_2 ∨ -b^{51, 19}_1 ∨ -b^{51, 19}_0 ∨ false c in DIMACS: -16982 -16983 -16984 0 c i = 20 c -2+1 --> -1 c ( b^{51, 20}_2 ∧ b^{51, 20}_1 ∧ -b^{51, 20}_0 ∧ p_1020) -> ( b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ b^{51, 21}_0) c in CNF: c -b^{51, 20}_2 ∨ -b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ -p_1020 ∨ b^{51, 21}_2 c -b^{51, 20}_2 ∨ -b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ -p_1020 ∨ -b^{51, 21}_1 c -b^{51, 20}_2 ∨ -b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ -p_1020 ∨ b^{51, 21}_0 c in DIMACS: -16985 -16986 16987 -1020 16988 0 -16985 -16986 16987 -1020 -16989 0 -16985 -16986 16987 -1020 16990 0 c -1+1 --> 0 c ( b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ b^{51, 20}_0 ∧ p_1020) -> (-b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ -b^{51, 21}_0) c in CNF: c -b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ -p_1020 ∨ -b^{51, 21}_2 c -b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ -p_1020 ∨ -b^{51, 21}_1 c -b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ -p_1020 ∨ -b^{51, 21}_0 c in DIMACS: -16985 16986 -16987 -1020 -16988 0 -16985 16986 -16987 -1020 -16989 0 -16985 16986 -16987 -1020 -16990 0 c 0+1 --> 1 c (-b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ -b^{51, 20}_0 ∧ p_1020) -> (-b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ b^{51, 21}_0) c in CNF: c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ -p_1020 ∨ -b^{51, 21}_2 c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ -p_1020 ∨ -b^{51, 21}_1 c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ -p_1020 ∨ b^{51, 21}_0 c in DIMACS: 16985 16986 16987 -1020 -16988 0 16985 16986 16987 -1020 -16989 0 16985 16986 16987 -1020 16990 0 c 1+1 --> 2 c (-b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ b^{51, 20}_0 ∧ p_1020) -> (-b^{51, 21}_2 ∧ b^{51, 21}_1 ∧ -b^{51, 21}_0) c in CNF: c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ -p_1020 ∨ -b^{51, 21}_2 c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ -p_1020 ∨ b^{51, 21}_1 c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ -p_1020 ∨ -b^{51, 21}_0 c in DIMACS: 16985 16986 -16987 -1020 -16988 0 16985 16986 -16987 -1020 16989 0 16985 16986 -16987 -1020 -16990 0 c 2+1 --> break c (-b^{51, 20}_2 ∧ b^{51, 20}_1 ∧ -b^{51, 20}_0 ∧ p_1020) -> break c in CNF: c b^{51, 20}_2 ∨ -b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ -p_1020 ∨ break c in DIMACS: 16985 -16986 16987 -1020 1162 0 c 2-1 --> 1 c (-b^{51, 20}_2 ∧ b^{51, 20}_1 ∧ -b^{51, 20}_0 ∧ -p_1020) -> (-b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ b^{51, 21}_0) c in CNF: c b^{51, 20}_2 ∨ -b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ p_1020 ∨ -b^{51, 21}_2 c b^{51, 20}_2 ∨ -b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ p_1020 ∨ -b^{51, 21}_1 c b^{51, 20}_2 ∨ -b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ p_1020 ∨ b^{51, 21}_0 c in DIMACS: 16985 -16986 16987 1020 -16988 0 16985 -16986 16987 1020 -16989 0 16985 -16986 16987 1020 16990 0 c 1-1 --> 0 c (-b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ b^{51, 20}_0 ∧ -p_1020) -> (-b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ -b^{51, 21}_0) c in CNF: c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ p_1020 ∨ -b^{51, 21}_2 c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ p_1020 ∨ -b^{51, 21}_1 c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ p_1020 ∨ -b^{51, 21}_0 c in DIMACS: 16985 16986 -16987 1020 -16988 0 16985 16986 -16987 1020 -16989 0 16985 16986 -16987 1020 -16990 0 c 0-1 --> -1 c (-b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ -b^{51, 20}_0 ∧ -p_1020) -> ( b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ b^{51, 21}_0) c in CNF: c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ p_1020 ∨ b^{51, 21}_2 c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ p_1020 ∨ -b^{51, 21}_1 c b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ p_1020 ∨ b^{51, 21}_0 c in DIMACS: 16985 16986 16987 1020 16988 0 16985 16986 16987 1020 -16989 0 16985 16986 16987 1020 16990 0 c -1-1 --> -2 c ( b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ b^{51, 20}_0 ∧ -p_1020) -> ( b^{51, 21}_2 ∧ b^{51, 21}_1 ∧ -b^{51, 21}_0) c in CNF: c -b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ p_1020 ∨ b^{51, 21}_2 c -b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ p_1020 ∨ b^{51, 21}_1 c -b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ p_1020 ∨ -b^{51, 21}_0 c in DIMACS: -16985 16986 -16987 1020 16988 0 -16985 16986 -16987 1020 16989 0 -16985 16986 -16987 1020 -16990 0 c -2-1 --> break c ( b^{51, 20}_2 ∧ b^{51, 20}_1 ∧ -b^{51, 20}_0 ∧ -p_1020) -> break c in CNF: c -b^{51, 20}_2 ∨ -b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ p_1020 ∨ break c in DIMACS: -16985 -16986 16987 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 20}_2 ∧ -b^{51, 20}_1 ∧ -b^{51, 20}_0 ∧ true) c in CNF: c -b^{51, 20}_2 ∨ b^{51, 20}_1 ∨ b^{51, 20}_0 ∨ false c in DIMACS: -16985 16986 16987 0 c 3 does not represent an automaton state. c -(-b^{51, 20}_2 ∧ b^{51, 20}_1 ∧ b^{51, 20}_0 ∧ true) c in CNF: c b^{51, 20}_2 ∨ -b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ false c in DIMACS: 16985 -16986 -16987 0 c -3 does not represent an automaton state. c -( b^{51, 20}_2 ∧ b^{51, 20}_1 ∧ b^{51, 20}_0 ∧ true) c in CNF: c -b^{51, 20}_2 ∨ -b^{51, 20}_1 ∨ -b^{51, 20}_0 ∨ false c in DIMACS: -16985 -16986 -16987 0 c i = 21 c -2+1 --> -1 c ( b^{51, 21}_2 ∧ b^{51, 21}_1 ∧ -b^{51, 21}_0 ∧ p_1071) -> ( b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ b^{51, 22}_0) c in CNF: c -b^{51, 21}_2 ∨ -b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ -p_1071 ∨ b^{51, 22}_2 c -b^{51, 21}_2 ∨ -b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ -p_1071 ∨ -b^{51, 22}_1 c -b^{51, 21}_2 ∨ -b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ -p_1071 ∨ b^{51, 22}_0 c in DIMACS: -16988 -16989 16990 -1071 16991 0 -16988 -16989 16990 -1071 -16992 0 -16988 -16989 16990 -1071 16993 0 c -1+1 --> 0 c ( b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ b^{51, 21}_0 ∧ p_1071) -> (-b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ -b^{51, 22}_0) c in CNF: c -b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ -p_1071 ∨ -b^{51, 22}_2 c -b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ -p_1071 ∨ -b^{51, 22}_1 c -b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ -p_1071 ∨ -b^{51, 22}_0 c in DIMACS: -16988 16989 -16990 -1071 -16991 0 -16988 16989 -16990 -1071 -16992 0 -16988 16989 -16990 -1071 -16993 0 c 0+1 --> 1 c (-b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ -b^{51, 21}_0 ∧ p_1071) -> (-b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ b^{51, 22}_0) c in CNF: c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ -p_1071 ∨ -b^{51, 22}_2 c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ -p_1071 ∨ -b^{51, 22}_1 c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ -p_1071 ∨ b^{51, 22}_0 c in DIMACS: 16988 16989 16990 -1071 -16991 0 16988 16989 16990 -1071 -16992 0 16988 16989 16990 -1071 16993 0 c 1+1 --> 2 c (-b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ b^{51, 21}_0 ∧ p_1071) -> (-b^{51, 22}_2 ∧ b^{51, 22}_1 ∧ -b^{51, 22}_0) c in CNF: c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ -p_1071 ∨ -b^{51, 22}_2 c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ -p_1071 ∨ b^{51, 22}_1 c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ -p_1071 ∨ -b^{51, 22}_0 c in DIMACS: 16988 16989 -16990 -1071 -16991 0 16988 16989 -16990 -1071 16992 0 16988 16989 -16990 -1071 -16993 0 c 2+1 --> break c (-b^{51, 21}_2 ∧ b^{51, 21}_1 ∧ -b^{51, 21}_0 ∧ p_1071) -> break c in CNF: c b^{51, 21}_2 ∨ -b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ -p_1071 ∨ break c in DIMACS: 16988 -16989 16990 -1071 1162 0 c 2-1 --> 1 c (-b^{51, 21}_2 ∧ b^{51, 21}_1 ∧ -b^{51, 21}_0 ∧ -p_1071) -> (-b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ b^{51, 22}_0) c in CNF: c b^{51, 21}_2 ∨ -b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ p_1071 ∨ -b^{51, 22}_2 c b^{51, 21}_2 ∨ -b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ p_1071 ∨ -b^{51, 22}_1 c b^{51, 21}_2 ∨ -b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ p_1071 ∨ b^{51, 22}_0 c in DIMACS: 16988 -16989 16990 1071 -16991 0 16988 -16989 16990 1071 -16992 0 16988 -16989 16990 1071 16993 0 c 1-1 --> 0 c (-b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ b^{51, 21}_0 ∧ -p_1071) -> (-b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ -b^{51, 22}_0) c in CNF: c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ p_1071 ∨ -b^{51, 22}_2 c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ p_1071 ∨ -b^{51, 22}_1 c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ p_1071 ∨ -b^{51, 22}_0 c in DIMACS: 16988 16989 -16990 1071 -16991 0 16988 16989 -16990 1071 -16992 0 16988 16989 -16990 1071 -16993 0 c 0-1 --> -1 c (-b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ -b^{51, 21}_0 ∧ -p_1071) -> ( b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ b^{51, 22}_0) c in CNF: c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ p_1071 ∨ b^{51, 22}_2 c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ p_1071 ∨ -b^{51, 22}_1 c b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ p_1071 ∨ b^{51, 22}_0 c in DIMACS: 16988 16989 16990 1071 16991 0 16988 16989 16990 1071 -16992 0 16988 16989 16990 1071 16993 0 c -1-1 --> -2 c ( b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ b^{51, 21}_0 ∧ -p_1071) -> ( b^{51, 22}_2 ∧ b^{51, 22}_1 ∧ -b^{51, 22}_0) c in CNF: c -b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ p_1071 ∨ b^{51, 22}_2 c -b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ p_1071 ∨ b^{51, 22}_1 c -b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ p_1071 ∨ -b^{51, 22}_0 c in DIMACS: -16988 16989 -16990 1071 16991 0 -16988 16989 -16990 1071 16992 0 -16988 16989 -16990 1071 -16993 0 c -2-1 --> break c ( b^{51, 21}_2 ∧ b^{51, 21}_1 ∧ -b^{51, 21}_0 ∧ -p_1071) -> break c in CNF: c -b^{51, 21}_2 ∨ -b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ p_1071 ∨ break c in DIMACS: -16988 -16989 16990 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 21}_2 ∧ -b^{51, 21}_1 ∧ -b^{51, 21}_0 ∧ true) c in CNF: c -b^{51, 21}_2 ∨ b^{51, 21}_1 ∨ b^{51, 21}_0 ∨ false c in DIMACS: -16988 16989 16990 0 c 3 does not represent an automaton state. c -(-b^{51, 21}_2 ∧ b^{51, 21}_1 ∧ b^{51, 21}_0 ∧ true) c in CNF: c b^{51, 21}_2 ∨ -b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ false c in DIMACS: 16988 -16989 -16990 0 c -3 does not represent an automaton state. c -( b^{51, 21}_2 ∧ b^{51, 21}_1 ∧ b^{51, 21}_0 ∧ true) c in CNF: c -b^{51, 21}_2 ∨ -b^{51, 21}_1 ∨ -b^{51, 21}_0 ∨ false c in DIMACS: -16988 -16989 -16990 0 c i = 22 c -2+1 --> -1 c ( b^{51, 22}_2 ∧ b^{51, 22}_1 ∧ -b^{51, 22}_0 ∧ p_1122) -> ( b^{51, 23}_2 ∧ -b^{51, 23}_1 ∧ b^{51, 23}_0) c in CNF: c -b^{51, 22}_2 ∨ -b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ -p_1122 ∨ b^{51, 23}_2 c -b^{51, 22}_2 ∨ -b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ -p_1122 ∨ -b^{51, 23}_1 c -b^{51, 22}_2 ∨ -b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ -p_1122 ∨ b^{51, 23}_0 c in DIMACS: -16991 -16992 16993 -1122 16994 0 -16991 -16992 16993 -1122 -16995 0 -16991 -16992 16993 -1122 16996 0 c -1+1 --> 0 c ( b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ b^{51, 22}_0 ∧ p_1122) -> (-b^{51, 23}_2 ∧ -b^{51, 23}_1 ∧ -b^{51, 23}_0) c in CNF: c -b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ -p_1122 ∨ -b^{51, 23}_2 c -b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ -p_1122 ∨ -b^{51, 23}_1 c -b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ -p_1122 ∨ -b^{51, 23}_0 c in DIMACS: -16991 16992 -16993 -1122 -16994 0 -16991 16992 -16993 -1122 -16995 0 -16991 16992 -16993 -1122 -16996 0 c 0+1 --> 1 c (-b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ -b^{51, 22}_0 ∧ p_1122) -> (-b^{51, 23}_2 ∧ -b^{51, 23}_1 ∧ b^{51, 23}_0) c in CNF: c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ -p_1122 ∨ -b^{51, 23}_2 c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ -p_1122 ∨ -b^{51, 23}_1 c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ -p_1122 ∨ b^{51, 23}_0 c in DIMACS: 16991 16992 16993 -1122 -16994 0 16991 16992 16993 -1122 -16995 0 16991 16992 16993 -1122 16996 0 c 1+1 --> 2 c (-b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ b^{51, 22}_0 ∧ p_1122) -> (-b^{51, 23}_2 ∧ b^{51, 23}_1 ∧ -b^{51, 23}_0) c in CNF: c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ -p_1122 ∨ -b^{51, 23}_2 c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ -p_1122 ∨ b^{51, 23}_1 c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ -p_1122 ∨ -b^{51, 23}_0 c in DIMACS: 16991 16992 -16993 -1122 -16994 0 16991 16992 -16993 -1122 16995 0 16991 16992 -16993 -1122 -16996 0 c 2+1 --> break c (-b^{51, 22}_2 ∧ b^{51, 22}_1 ∧ -b^{51, 22}_0 ∧ p_1122) -> break c in CNF: c b^{51, 22}_2 ∨ -b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ -p_1122 ∨ break c in DIMACS: 16991 -16992 16993 -1122 1162 0 c 2-1 --> 1 c (-b^{51, 22}_2 ∧ b^{51, 22}_1 ∧ -b^{51, 22}_0 ∧ -p_1122) -> (-b^{51, 23}_2 ∧ -b^{51, 23}_1 ∧ b^{51, 23}_0) c in CNF: c b^{51, 22}_2 ∨ -b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ p_1122 ∨ -b^{51, 23}_2 c b^{51, 22}_2 ∨ -b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ p_1122 ∨ -b^{51, 23}_1 c b^{51, 22}_2 ∨ -b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ p_1122 ∨ b^{51, 23}_0 c in DIMACS: 16991 -16992 16993 1122 -16994 0 16991 -16992 16993 1122 -16995 0 16991 -16992 16993 1122 16996 0 c 1-1 --> 0 c (-b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ b^{51, 22}_0 ∧ -p_1122) -> (-b^{51, 23}_2 ∧ -b^{51, 23}_1 ∧ -b^{51, 23}_0) c in CNF: c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ p_1122 ∨ -b^{51, 23}_2 c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ p_1122 ∨ -b^{51, 23}_1 c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ p_1122 ∨ -b^{51, 23}_0 c in DIMACS: 16991 16992 -16993 1122 -16994 0 16991 16992 -16993 1122 -16995 0 16991 16992 -16993 1122 -16996 0 c 0-1 --> -1 c (-b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ -b^{51, 22}_0 ∧ -p_1122) -> ( b^{51, 23}_2 ∧ -b^{51, 23}_1 ∧ b^{51, 23}_0) c in CNF: c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ p_1122 ∨ b^{51, 23}_2 c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ p_1122 ∨ -b^{51, 23}_1 c b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ p_1122 ∨ b^{51, 23}_0 c in DIMACS: 16991 16992 16993 1122 16994 0 16991 16992 16993 1122 -16995 0 16991 16992 16993 1122 16996 0 c -1-1 --> -2 c ( b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ b^{51, 22}_0 ∧ -p_1122) -> ( b^{51, 23}_2 ∧ b^{51, 23}_1 ∧ -b^{51, 23}_0) c in CNF: c -b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ p_1122 ∨ b^{51, 23}_2 c -b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ p_1122 ∨ b^{51, 23}_1 c -b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ p_1122 ∨ -b^{51, 23}_0 c in DIMACS: -16991 16992 -16993 1122 16994 0 -16991 16992 -16993 1122 16995 0 -16991 16992 -16993 1122 -16996 0 c -2-1 --> break c ( b^{51, 22}_2 ∧ b^{51, 22}_1 ∧ -b^{51, 22}_0 ∧ -p_1122) -> break c in CNF: c -b^{51, 22}_2 ∨ -b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ p_1122 ∨ break c in DIMACS: -16991 -16992 16993 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{51, 22}_2 ∧ -b^{51, 22}_1 ∧ -b^{51, 22}_0 ∧ true) c in CNF: c -b^{51, 22}_2 ∨ b^{51, 22}_1 ∨ b^{51, 22}_0 ∨ false c in DIMACS: -16991 16992 16993 0 c 3 does not represent an automaton state. c -(-b^{51, 22}_2 ∧ b^{51, 22}_1 ∧ b^{51, 22}_0 ∧ true) c in CNF: c b^{51, 22}_2 ∨ -b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ false c in DIMACS: 16991 -16992 -16993 0 c -3 does not represent an automaton state. c -( b^{51, 22}_2 ∧ b^{51, 22}_1 ∧ b^{51, 22}_0 ∧ true) c in CNF: c -b^{51, 22}_2 ∨ -b^{51, 22}_1 ∨ -b^{51, 22}_0 ∨ false c in DIMACS: -16991 -16992 -16993 0 c INIT for k = 52 c -b^{52, 1}_2 c -b^{52, 1}_1 c -b^{52, 1}_0 c in DIMACS: -16997 0 -16998 0 -16999 0 c Transitions for k = 52 c i = 1 c -2+1 --> -1 c ( b^{52, 1}_2 ∧ b^{52, 1}_1 ∧ -b^{52, 1}_0 ∧ p_52) -> ( b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ b^{52, 2}_0) c in CNF: c -b^{52, 1}_2 ∨ -b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ -p_52 ∨ b^{52, 2}_2 c -b^{52, 1}_2 ∨ -b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ -p_52 ∨ -b^{52, 2}_1 c -b^{52, 1}_2 ∨ -b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ -p_52 ∨ b^{52, 2}_0 c in DIMACS: -16997 -16998 16999 -52 17000 0 -16997 -16998 16999 -52 -17001 0 -16997 -16998 16999 -52 17002 0 c -1+1 --> 0 c ( b^{52, 1}_2 ∧ -b^{52, 1}_1 ∧ b^{52, 1}_0 ∧ p_52) -> (-b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ -b^{52, 2}_0) c in CNF: c -b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ -p_52 ∨ -b^{52, 2}_2 c -b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ -p_52 ∨ -b^{52, 2}_1 c -b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ -p_52 ∨ -b^{52, 2}_0 c in DIMACS: -16997 16998 -16999 -52 -17000 0 -16997 16998 -16999 -52 -17001 0 -16997 16998 -16999 -52 -17002 0 c 0+1 --> 1 c (-b^{52, 1}_2 ∧ -b^{52, 1}_1 ∧ -b^{52, 1}_0 ∧ p_52) -> (-b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ b^{52, 2}_0) c in CNF: c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ -p_52 ∨ -b^{52, 2}_2 c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ -p_52 ∨ -b^{52, 2}_1 c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ -p_52 ∨ b^{52, 2}_0 c in DIMACS: 16997 16998 16999 -52 -17000 0 16997 16998 16999 -52 -17001 0 16997 16998 16999 -52 17002 0 c 1+1 --> 2 c (-b^{52, 1}_2 ∧ -b^{52, 1}_1 ∧ b^{52, 1}_0 ∧ p_52) -> (-b^{52, 2}_2 ∧ b^{52, 2}_1 ∧ -b^{52, 2}_0) c in CNF: c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ -p_52 ∨ -b^{52, 2}_2 c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ -p_52 ∨ b^{52, 2}_1 c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ -p_52 ∨ -b^{52, 2}_0 c in DIMACS: 16997 16998 -16999 -52 -17000 0 16997 16998 -16999 -52 17001 0 16997 16998 -16999 -52 -17002 0 c 2+1 --> break c (-b^{52, 1}_2 ∧ b^{52, 1}_1 ∧ -b^{52, 1}_0 ∧ p_52) -> break c in CNF: c b^{52, 1}_2 ∨ -b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ -p_52 ∨ break c in DIMACS: 16997 -16998 16999 -52 1162 0 c 2-1 --> 1 c (-b^{52, 1}_2 ∧ b^{52, 1}_1 ∧ -b^{52, 1}_0 ∧ -p_52) -> (-b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ b^{52, 2}_0) c in CNF: c b^{52, 1}_2 ∨ -b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ p_52 ∨ -b^{52, 2}_2 c b^{52, 1}_2 ∨ -b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ p_52 ∨ -b^{52, 2}_1 c b^{52, 1}_2 ∨ -b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ p_52 ∨ b^{52, 2}_0 c in DIMACS: 16997 -16998 16999 52 -17000 0 16997 -16998 16999 52 -17001 0 16997 -16998 16999 52 17002 0 c 1-1 --> 0 c (-b^{52, 1}_2 ∧ -b^{52, 1}_1 ∧ b^{52, 1}_0 ∧ -p_52) -> (-b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ -b^{52, 2}_0) c in CNF: c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ p_52 ∨ -b^{52, 2}_2 c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ p_52 ∨ -b^{52, 2}_1 c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ p_52 ∨ -b^{52, 2}_0 c in DIMACS: 16997 16998 -16999 52 -17000 0 16997 16998 -16999 52 -17001 0 16997 16998 -16999 52 -17002 0 c 0-1 --> -1 c (-b^{52, 1}_2 ∧ -b^{52, 1}_1 ∧ -b^{52, 1}_0 ∧ -p_52) -> ( b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ b^{52, 2}_0) c in CNF: c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ p_52 ∨ b^{52, 2}_2 c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ p_52 ∨ -b^{52, 2}_1 c b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ p_52 ∨ b^{52, 2}_0 c in DIMACS: 16997 16998 16999 52 17000 0 16997 16998 16999 52 -17001 0 16997 16998 16999 52 17002 0 c -1-1 --> -2 c ( b^{52, 1}_2 ∧ -b^{52, 1}_1 ∧ b^{52, 1}_0 ∧ -p_52) -> ( b^{52, 2}_2 ∧ b^{52, 2}_1 ∧ -b^{52, 2}_0) c in CNF: c -b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ p_52 ∨ b^{52, 2}_2 c -b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ p_52 ∨ b^{52, 2}_1 c -b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ p_52 ∨ -b^{52, 2}_0 c in DIMACS: -16997 16998 -16999 52 17000 0 -16997 16998 -16999 52 17001 0 -16997 16998 -16999 52 -17002 0 c -2-1 --> break c ( b^{52, 1}_2 ∧ b^{52, 1}_1 ∧ -b^{52, 1}_0 ∧ -p_52) -> break c in CNF: c -b^{52, 1}_2 ∨ -b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ p_52 ∨ break c in DIMACS: -16997 -16998 16999 52 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 1}_2 ∧ -b^{52, 1}_1 ∧ -b^{52, 1}_0 ∧ true) c in CNF: c -b^{52, 1}_2 ∨ b^{52, 1}_1 ∨ b^{52, 1}_0 ∨ false c in DIMACS: -16997 16998 16999 0 c 3 does not represent an automaton state. c -(-b^{52, 1}_2 ∧ b^{52, 1}_1 ∧ b^{52, 1}_0 ∧ true) c in CNF: c b^{52, 1}_2 ∨ -b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ false c in DIMACS: 16997 -16998 -16999 0 c -3 does not represent an automaton state. c -( b^{52, 1}_2 ∧ b^{52, 1}_1 ∧ b^{52, 1}_0 ∧ true) c in CNF: c -b^{52, 1}_2 ∨ -b^{52, 1}_1 ∨ -b^{52, 1}_0 ∨ false c in DIMACS: -16997 -16998 -16999 0 c i = 2 c -2+1 --> -1 c ( b^{52, 2}_2 ∧ b^{52, 2}_1 ∧ -b^{52, 2}_0 ∧ p_104) -> ( b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ b^{52, 3}_0) c in CNF: c -b^{52, 2}_2 ∨ -b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ -p_104 ∨ b^{52, 3}_2 c -b^{52, 2}_2 ∨ -b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ -p_104 ∨ -b^{52, 3}_1 c -b^{52, 2}_2 ∨ -b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ -p_104 ∨ b^{52, 3}_0 c in DIMACS: -17000 -17001 17002 -104 17003 0 -17000 -17001 17002 -104 -17004 0 -17000 -17001 17002 -104 17005 0 c -1+1 --> 0 c ( b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ b^{52, 2}_0 ∧ p_104) -> (-b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ -b^{52, 3}_0) c in CNF: c -b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ -p_104 ∨ -b^{52, 3}_2 c -b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ -p_104 ∨ -b^{52, 3}_1 c -b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ -p_104 ∨ -b^{52, 3}_0 c in DIMACS: -17000 17001 -17002 -104 -17003 0 -17000 17001 -17002 -104 -17004 0 -17000 17001 -17002 -104 -17005 0 c 0+1 --> 1 c (-b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ -b^{52, 2}_0 ∧ p_104) -> (-b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ b^{52, 3}_0) c in CNF: c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ -p_104 ∨ -b^{52, 3}_2 c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ -p_104 ∨ -b^{52, 3}_1 c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ -p_104 ∨ b^{52, 3}_0 c in DIMACS: 17000 17001 17002 -104 -17003 0 17000 17001 17002 -104 -17004 0 17000 17001 17002 -104 17005 0 c 1+1 --> 2 c (-b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ b^{52, 2}_0 ∧ p_104) -> (-b^{52, 3}_2 ∧ b^{52, 3}_1 ∧ -b^{52, 3}_0) c in CNF: c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ -p_104 ∨ -b^{52, 3}_2 c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ -p_104 ∨ b^{52, 3}_1 c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ -p_104 ∨ -b^{52, 3}_0 c in DIMACS: 17000 17001 -17002 -104 -17003 0 17000 17001 -17002 -104 17004 0 17000 17001 -17002 -104 -17005 0 c 2+1 --> break c (-b^{52, 2}_2 ∧ b^{52, 2}_1 ∧ -b^{52, 2}_0 ∧ p_104) -> break c in CNF: c b^{52, 2}_2 ∨ -b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ -p_104 ∨ break c in DIMACS: 17000 -17001 17002 -104 1162 0 c 2-1 --> 1 c (-b^{52, 2}_2 ∧ b^{52, 2}_1 ∧ -b^{52, 2}_0 ∧ -p_104) -> (-b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ b^{52, 3}_0) c in CNF: c b^{52, 2}_2 ∨ -b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ p_104 ∨ -b^{52, 3}_2 c b^{52, 2}_2 ∨ -b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ p_104 ∨ -b^{52, 3}_1 c b^{52, 2}_2 ∨ -b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ p_104 ∨ b^{52, 3}_0 c in DIMACS: 17000 -17001 17002 104 -17003 0 17000 -17001 17002 104 -17004 0 17000 -17001 17002 104 17005 0 c 1-1 --> 0 c (-b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ b^{52, 2}_0 ∧ -p_104) -> (-b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ -b^{52, 3}_0) c in CNF: c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ p_104 ∨ -b^{52, 3}_2 c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ p_104 ∨ -b^{52, 3}_1 c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ p_104 ∨ -b^{52, 3}_0 c in DIMACS: 17000 17001 -17002 104 -17003 0 17000 17001 -17002 104 -17004 0 17000 17001 -17002 104 -17005 0 c 0-1 --> -1 c (-b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ -b^{52, 2}_0 ∧ -p_104) -> ( b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ b^{52, 3}_0) c in CNF: c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ p_104 ∨ b^{52, 3}_2 c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ p_104 ∨ -b^{52, 3}_1 c b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ p_104 ∨ b^{52, 3}_0 c in DIMACS: 17000 17001 17002 104 17003 0 17000 17001 17002 104 -17004 0 17000 17001 17002 104 17005 0 c -1-1 --> -2 c ( b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ b^{52, 2}_0 ∧ -p_104) -> ( b^{52, 3}_2 ∧ b^{52, 3}_1 ∧ -b^{52, 3}_0) c in CNF: c -b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ p_104 ∨ b^{52, 3}_2 c -b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ p_104 ∨ b^{52, 3}_1 c -b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ p_104 ∨ -b^{52, 3}_0 c in DIMACS: -17000 17001 -17002 104 17003 0 -17000 17001 -17002 104 17004 0 -17000 17001 -17002 104 -17005 0 c -2-1 --> break c ( b^{52, 2}_2 ∧ b^{52, 2}_1 ∧ -b^{52, 2}_0 ∧ -p_104) -> break c in CNF: c -b^{52, 2}_2 ∨ -b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ p_104 ∨ break c in DIMACS: -17000 -17001 17002 104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 2}_2 ∧ -b^{52, 2}_1 ∧ -b^{52, 2}_0 ∧ true) c in CNF: c -b^{52, 2}_2 ∨ b^{52, 2}_1 ∨ b^{52, 2}_0 ∨ false c in DIMACS: -17000 17001 17002 0 c 3 does not represent an automaton state. c -(-b^{52, 2}_2 ∧ b^{52, 2}_1 ∧ b^{52, 2}_0 ∧ true) c in CNF: c b^{52, 2}_2 ∨ -b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ false c in DIMACS: 17000 -17001 -17002 0 c -3 does not represent an automaton state. c -( b^{52, 2}_2 ∧ b^{52, 2}_1 ∧ b^{52, 2}_0 ∧ true) c in CNF: c -b^{52, 2}_2 ∨ -b^{52, 2}_1 ∨ -b^{52, 2}_0 ∨ false c in DIMACS: -17000 -17001 -17002 0 c i = 3 c -2+1 --> -1 c ( b^{52, 3}_2 ∧ b^{52, 3}_1 ∧ -b^{52, 3}_0 ∧ p_156) -> ( b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ b^{52, 4}_0) c in CNF: c -b^{52, 3}_2 ∨ -b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ -p_156 ∨ b^{52, 4}_2 c -b^{52, 3}_2 ∨ -b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ -p_156 ∨ -b^{52, 4}_1 c -b^{52, 3}_2 ∨ -b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ -p_156 ∨ b^{52, 4}_0 c in DIMACS: -17003 -17004 17005 -156 17006 0 -17003 -17004 17005 -156 -17007 0 -17003 -17004 17005 -156 17008 0 c -1+1 --> 0 c ( b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ b^{52, 3}_0 ∧ p_156) -> (-b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ -b^{52, 4}_0) c in CNF: c -b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ -p_156 ∨ -b^{52, 4}_2 c -b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ -p_156 ∨ -b^{52, 4}_1 c -b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ -p_156 ∨ -b^{52, 4}_0 c in DIMACS: -17003 17004 -17005 -156 -17006 0 -17003 17004 -17005 -156 -17007 0 -17003 17004 -17005 -156 -17008 0 c 0+1 --> 1 c (-b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ -b^{52, 3}_0 ∧ p_156) -> (-b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ b^{52, 4}_0) c in CNF: c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ -p_156 ∨ -b^{52, 4}_2 c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ -p_156 ∨ -b^{52, 4}_1 c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ -p_156 ∨ b^{52, 4}_0 c in DIMACS: 17003 17004 17005 -156 -17006 0 17003 17004 17005 -156 -17007 0 17003 17004 17005 -156 17008 0 c 1+1 --> 2 c (-b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ b^{52, 3}_0 ∧ p_156) -> (-b^{52, 4}_2 ∧ b^{52, 4}_1 ∧ -b^{52, 4}_0) c in CNF: c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ -p_156 ∨ -b^{52, 4}_2 c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ -p_156 ∨ b^{52, 4}_1 c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ -p_156 ∨ -b^{52, 4}_0 c in DIMACS: 17003 17004 -17005 -156 -17006 0 17003 17004 -17005 -156 17007 0 17003 17004 -17005 -156 -17008 0 c 2+1 --> break c (-b^{52, 3}_2 ∧ b^{52, 3}_1 ∧ -b^{52, 3}_0 ∧ p_156) -> break c in CNF: c b^{52, 3}_2 ∨ -b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ -p_156 ∨ break c in DIMACS: 17003 -17004 17005 -156 1162 0 c 2-1 --> 1 c (-b^{52, 3}_2 ∧ b^{52, 3}_1 ∧ -b^{52, 3}_0 ∧ -p_156) -> (-b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ b^{52, 4}_0) c in CNF: c b^{52, 3}_2 ∨ -b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ p_156 ∨ -b^{52, 4}_2 c b^{52, 3}_2 ∨ -b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ p_156 ∨ -b^{52, 4}_1 c b^{52, 3}_2 ∨ -b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ p_156 ∨ b^{52, 4}_0 c in DIMACS: 17003 -17004 17005 156 -17006 0 17003 -17004 17005 156 -17007 0 17003 -17004 17005 156 17008 0 c 1-1 --> 0 c (-b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ b^{52, 3}_0 ∧ -p_156) -> (-b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ -b^{52, 4}_0) c in CNF: c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ p_156 ∨ -b^{52, 4}_2 c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ p_156 ∨ -b^{52, 4}_1 c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ p_156 ∨ -b^{52, 4}_0 c in DIMACS: 17003 17004 -17005 156 -17006 0 17003 17004 -17005 156 -17007 0 17003 17004 -17005 156 -17008 0 c 0-1 --> -1 c (-b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ -b^{52, 3}_0 ∧ -p_156) -> ( b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ b^{52, 4}_0) c in CNF: c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ p_156 ∨ b^{52, 4}_2 c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ p_156 ∨ -b^{52, 4}_1 c b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ p_156 ∨ b^{52, 4}_0 c in DIMACS: 17003 17004 17005 156 17006 0 17003 17004 17005 156 -17007 0 17003 17004 17005 156 17008 0 c -1-1 --> -2 c ( b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ b^{52, 3}_0 ∧ -p_156) -> ( b^{52, 4}_2 ∧ b^{52, 4}_1 ∧ -b^{52, 4}_0) c in CNF: c -b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ p_156 ∨ b^{52, 4}_2 c -b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ p_156 ∨ b^{52, 4}_1 c -b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ p_156 ∨ -b^{52, 4}_0 c in DIMACS: -17003 17004 -17005 156 17006 0 -17003 17004 -17005 156 17007 0 -17003 17004 -17005 156 -17008 0 c -2-1 --> break c ( b^{52, 3}_2 ∧ b^{52, 3}_1 ∧ -b^{52, 3}_0 ∧ -p_156) -> break c in CNF: c -b^{52, 3}_2 ∨ -b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ p_156 ∨ break c in DIMACS: -17003 -17004 17005 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 3}_2 ∧ -b^{52, 3}_1 ∧ -b^{52, 3}_0 ∧ true) c in CNF: c -b^{52, 3}_2 ∨ b^{52, 3}_1 ∨ b^{52, 3}_0 ∨ false c in DIMACS: -17003 17004 17005 0 c 3 does not represent an automaton state. c -(-b^{52, 3}_2 ∧ b^{52, 3}_1 ∧ b^{52, 3}_0 ∧ true) c in CNF: c b^{52, 3}_2 ∨ -b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ false c in DIMACS: 17003 -17004 -17005 0 c -3 does not represent an automaton state. c -( b^{52, 3}_2 ∧ b^{52, 3}_1 ∧ b^{52, 3}_0 ∧ true) c in CNF: c -b^{52, 3}_2 ∨ -b^{52, 3}_1 ∨ -b^{52, 3}_0 ∨ false c in DIMACS: -17003 -17004 -17005 0 c i = 4 c -2+1 --> -1 c ( b^{52, 4}_2 ∧ b^{52, 4}_1 ∧ -b^{52, 4}_0 ∧ p_208) -> ( b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ b^{52, 5}_0) c in CNF: c -b^{52, 4}_2 ∨ -b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ -p_208 ∨ b^{52, 5}_2 c -b^{52, 4}_2 ∨ -b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ -p_208 ∨ -b^{52, 5}_1 c -b^{52, 4}_2 ∨ -b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ -p_208 ∨ b^{52, 5}_0 c in DIMACS: -17006 -17007 17008 -208 17009 0 -17006 -17007 17008 -208 -17010 0 -17006 -17007 17008 -208 17011 0 c -1+1 --> 0 c ( b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ b^{52, 4}_0 ∧ p_208) -> (-b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ -b^{52, 5}_0) c in CNF: c -b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ -p_208 ∨ -b^{52, 5}_2 c -b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ -p_208 ∨ -b^{52, 5}_1 c -b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ -p_208 ∨ -b^{52, 5}_0 c in DIMACS: -17006 17007 -17008 -208 -17009 0 -17006 17007 -17008 -208 -17010 0 -17006 17007 -17008 -208 -17011 0 c 0+1 --> 1 c (-b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ -b^{52, 4}_0 ∧ p_208) -> (-b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ b^{52, 5}_0) c in CNF: c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ -p_208 ∨ -b^{52, 5}_2 c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ -p_208 ∨ -b^{52, 5}_1 c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ -p_208 ∨ b^{52, 5}_0 c in DIMACS: 17006 17007 17008 -208 -17009 0 17006 17007 17008 -208 -17010 0 17006 17007 17008 -208 17011 0 c 1+1 --> 2 c (-b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ b^{52, 4}_0 ∧ p_208) -> (-b^{52, 5}_2 ∧ b^{52, 5}_1 ∧ -b^{52, 5}_0) c in CNF: c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ -p_208 ∨ -b^{52, 5}_2 c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ -p_208 ∨ b^{52, 5}_1 c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ -p_208 ∨ -b^{52, 5}_0 c in DIMACS: 17006 17007 -17008 -208 -17009 0 17006 17007 -17008 -208 17010 0 17006 17007 -17008 -208 -17011 0 c 2+1 --> break c (-b^{52, 4}_2 ∧ b^{52, 4}_1 ∧ -b^{52, 4}_0 ∧ p_208) -> break c in CNF: c b^{52, 4}_2 ∨ -b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ -p_208 ∨ break c in DIMACS: 17006 -17007 17008 -208 1162 0 c 2-1 --> 1 c (-b^{52, 4}_2 ∧ b^{52, 4}_1 ∧ -b^{52, 4}_0 ∧ -p_208) -> (-b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ b^{52, 5}_0) c in CNF: c b^{52, 4}_2 ∨ -b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ p_208 ∨ -b^{52, 5}_2 c b^{52, 4}_2 ∨ -b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ p_208 ∨ -b^{52, 5}_1 c b^{52, 4}_2 ∨ -b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ p_208 ∨ b^{52, 5}_0 c in DIMACS: 17006 -17007 17008 208 -17009 0 17006 -17007 17008 208 -17010 0 17006 -17007 17008 208 17011 0 c 1-1 --> 0 c (-b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ b^{52, 4}_0 ∧ -p_208) -> (-b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ -b^{52, 5}_0) c in CNF: c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ p_208 ∨ -b^{52, 5}_2 c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ p_208 ∨ -b^{52, 5}_1 c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ p_208 ∨ -b^{52, 5}_0 c in DIMACS: 17006 17007 -17008 208 -17009 0 17006 17007 -17008 208 -17010 0 17006 17007 -17008 208 -17011 0 c 0-1 --> -1 c (-b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ -b^{52, 4}_0 ∧ -p_208) -> ( b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ b^{52, 5}_0) c in CNF: c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ p_208 ∨ b^{52, 5}_2 c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ p_208 ∨ -b^{52, 5}_1 c b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ p_208 ∨ b^{52, 5}_0 c in DIMACS: 17006 17007 17008 208 17009 0 17006 17007 17008 208 -17010 0 17006 17007 17008 208 17011 0 c -1-1 --> -2 c ( b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ b^{52, 4}_0 ∧ -p_208) -> ( b^{52, 5}_2 ∧ b^{52, 5}_1 ∧ -b^{52, 5}_0) c in CNF: c -b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ p_208 ∨ b^{52, 5}_2 c -b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ p_208 ∨ b^{52, 5}_1 c -b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ p_208 ∨ -b^{52, 5}_0 c in DIMACS: -17006 17007 -17008 208 17009 0 -17006 17007 -17008 208 17010 0 -17006 17007 -17008 208 -17011 0 c -2-1 --> break c ( b^{52, 4}_2 ∧ b^{52, 4}_1 ∧ -b^{52, 4}_0 ∧ -p_208) -> break c in CNF: c -b^{52, 4}_2 ∨ -b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ p_208 ∨ break c in DIMACS: -17006 -17007 17008 208 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 4}_2 ∧ -b^{52, 4}_1 ∧ -b^{52, 4}_0 ∧ true) c in CNF: c -b^{52, 4}_2 ∨ b^{52, 4}_1 ∨ b^{52, 4}_0 ∨ false c in DIMACS: -17006 17007 17008 0 c 3 does not represent an automaton state. c -(-b^{52, 4}_2 ∧ b^{52, 4}_1 ∧ b^{52, 4}_0 ∧ true) c in CNF: c b^{52, 4}_2 ∨ -b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ false c in DIMACS: 17006 -17007 -17008 0 c -3 does not represent an automaton state. c -( b^{52, 4}_2 ∧ b^{52, 4}_1 ∧ b^{52, 4}_0 ∧ true) c in CNF: c -b^{52, 4}_2 ∨ -b^{52, 4}_1 ∨ -b^{52, 4}_0 ∨ false c in DIMACS: -17006 -17007 -17008 0 c i = 5 c -2+1 --> -1 c ( b^{52, 5}_2 ∧ b^{52, 5}_1 ∧ -b^{52, 5}_0 ∧ p_260) -> ( b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ b^{52, 6}_0) c in CNF: c -b^{52, 5}_2 ∨ -b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ -p_260 ∨ b^{52, 6}_2 c -b^{52, 5}_2 ∨ -b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ -p_260 ∨ -b^{52, 6}_1 c -b^{52, 5}_2 ∨ -b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ -p_260 ∨ b^{52, 6}_0 c in DIMACS: -17009 -17010 17011 -260 17012 0 -17009 -17010 17011 -260 -17013 0 -17009 -17010 17011 -260 17014 0 c -1+1 --> 0 c ( b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ b^{52, 5}_0 ∧ p_260) -> (-b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ -b^{52, 6}_0) c in CNF: c -b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ -p_260 ∨ -b^{52, 6}_2 c -b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ -p_260 ∨ -b^{52, 6}_1 c -b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ -p_260 ∨ -b^{52, 6}_0 c in DIMACS: -17009 17010 -17011 -260 -17012 0 -17009 17010 -17011 -260 -17013 0 -17009 17010 -17011 -260 -17014 0 c 0+1 --> 1 c (-b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ -b^{52, 5}_0 ∧ p_260) -> (-b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ b^{52, 6}_0) c in CNF: c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ -p_260 ∨ -b^{52, 6}_2 c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ -p_260 ∨ -b^{52, 6}_1 c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ -p_260 ∨ b^{52, 6}_0 c in DIMACS: 17009 17010 17011 -260 -17012 0 17009 17010 17011 -260 -17013 0 17009 17010 17011 -260 17014 0 c 1+1 --> 2 c (-b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ b^{52, 5}_0 ∧ p_260) -> (-b^{52, 6}_2 ∧ b^{52, 6}_1 ∧ -b^{52, 6}_0) c in CNF: c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ -p_260 ∨ -b^{52, 6}_2 c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ -p_260 ∨ b^{52, 6}_1 c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ -p_260 ∨ -b^{52, 6}_0 c in DIMACS: 17009 17010 -17011 -260 -17012 0 17009 17010 -17011 -260 17013 0 17009 17010 -17011 -260 -17014 0 c 2+1 --> break c (-b^{52, 5}_2 ∧ b^{52, 5}_1 ∧ -b^{52, 5}_0 ∧ p_260) -> break c in CNF: c b^{52, 5}_2 ∨ -b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ -p_260 ∨ break c in DIMACS: 17009 -17010 17011 -260 1162 0 c 2-1 --> 1 c (-b^{52, 5}_2 ∧ b^{52, 5}_1 ∧ -b^{52, 5}_0 ∧ -p_260) -> (-b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ b^{52, 6}_0) c in CNF: c b^{52, 5}_2 ∨ -b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ p_260 ∨ -b^{52, 6}_2 c b^{52, 5}_2 ∨ -b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ p_260 ∨ -b^{52, 6}_1 c b^{52, 5}_2 ∨ -b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ p_260 ∨ b^{52, 6}_0 c in DIMACS: 17009 -17010 17011 260 -17012 0 17009 -17010 17011 260 -17013 0 17009 -17010 17011 260 17014 0 c 1-1 --> 0 c (-b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ b^{52, 5}_0 ∧ -p_260) -> (-b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ -b^{52, 6}_0) c in CNF: c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ p_260 ∨ -b^{52, 6}_2 c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ p_260 ∨ -b^{52, 6}_1 c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ p_260 ∨ -b^{52, 6}_0 c in DIMACS: 17009 17010 -17011 260 -17012 0 17009 17010 -17011 260 -17013 0 17009 17010 -17011 260 -17014 0 c 0-1 --> -1 c (-b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ -b^{52, 5}_0 ∧ -p_260) -> ( b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ b^{52, 6}_0) c in CNF: c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ p_260 ∨ b^{52, 6}_2 c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ p_260 ∨ -b^{52, 6}_1 c b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ p_260 ∨ b^{52, 6}_0 c in DIMACS: 17009 17010 17011 260 17012 0 17009 17010 17011 260 -17013 0 17009 17010 17011 260 17014 0 c -1-1 --> -2 c ( b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ b^{52, 5}_0 ∧ -p_260) -> ( b^{52, 6}_2 ∧ b^{52, 6}_1 ∧ -b^{52, 6}_0) c in CNF: c -b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ p_260 ∨ b^{52, 6}_2 c -b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ p_260 ∨ b^{52, 6}_1 c -b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ p_260 ∨ -b^{52, 6}_0 c in DIMACS: -17009 17010 -17011 260 17012 0 -17009 17010 -17011 260 17013 0 -17009 17010 -17011 260 -17014 0 c -2-1 --> break c ( b^{52, 5}_2 ∧ b^{52, 5}_1 ∧ -b^{52, 5}_0 ∧ -p_260) -> break c in CNF: c -b^{52, 5}_2 ∨ -b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ p_260 ∨ break c in DIMACS: -17009 -17010 17011 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 5}_2 ∧ -b^{52, 5}_1 ∧ -b^{52, 5}_0 ∧ true) c in CNF: c -b^{52, 5}_2 ∨ b^{52, 5}_1 ∨ b^{52, 5}_0 ∨ false c in DIMACS: -17009 17010 17011 0 c 3 does not represent an automaton state. c -(-b^{52, 5}_2 ∧ b^{52, 5}_1 ∧ b^{52, 5}_0 ∧ true) c in CNF: c b^{52, 5}_2 ∨ -b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ false c in DIMACS: 17009 -17010 -17011 0 c -3 does not represent an automaton state. c -( b^{52, 5}_2 ∧ b^{52, 5}_1 ∧ b^{52, 5}_0 ∧ true) c in CNF: c -b^{52, 5}_2 ∨ -b^{52, 5}_1 ∨ -b^{52, 5}_0 ∨ false c in DIMACS: -17009 -17010 -17011 0 c i = 6 c -2+1 --> -1 c ( b^{52, 6}_2 ∧ b^{52, 6}_1 ∧ -b^{52, 6}_0 ∧ p_312) -> ( b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ b^{52, 7}_0) c in CNF: c -b^{52, 6}_2 ∨ -b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ -p_312 ∨ b^{52, 7}_2 c -b^{52, 6}_2 ∨ -b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ -p_312 ∨ -b^{52, 7}_1 c -b^{52, 6}_2 ∨ -b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ -p_312 ∨ b^{52, 7}_0 c in DIMACS: -17012 -17013 17014 -312 17015 0 -17012 -17013 17014 -312 -17016 0 -17012 -17013 17014 -312 17017 0 c -1+1 --> 0 c ( b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ b^{52, 6}_0 ∧ p_312) -> (-b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ -b^{52, 7}_0) c in CNF: c -b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ -p_312 ∨ -b^{52, 7}_2 c -b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ -p_312 ∨ -b^{52, 7}_1 c -b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ -p_312 ∨ -b^{52, 7}_0 c in DIMACS: -17012 17013 -17014 -312 -17015 0 -17012 17013 -17014 -312 -17016 0 -17012 17013 -17014 -312 -17017 0 c 0+1 --> 1 c (-b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ -b^{52, 6}_0 ∧ p_312) -> (-b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ b^{52, 7}_0) c in CNF: c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ -p_312 ∨ -b^{52, 7}_2 c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ -p_312 ∨ -b^{52, 7}_1 c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ -p_312 ∨ b^{52, 7}_0 c in DIMACS: 17012 17013 17014 -312 -17015 0 17012 17013 17014 -312 -17016 0 17012 17013 17014 -312 17017 0 c 1+1 --> 2 c (-b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ b^{52, 6}_0 ∧ p_312) -> (-b^{52, 7}_2 ∧ b^{52, 7}_1 ∧ -b^{52, 7}_0) c in CNF: c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ -p_312 ∨ -b^{52, 7}_2 c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ -p_312 ∨ b^{52, 7}_1 c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ -p_312 ∨ -b^{52, 7}_0 c in DIMACS: 17012 17013 -17014 -312 -17015 0 17012 17013 -17014 -312 17016 0 17012 17013 -17014 -312 -17017 0 c 2+1 --> break c (-b^{52, 6}_2 ∧ b^{52, 6}_1 ∧ -b^{52, 6}_0 ∧ p_312) -> break c in CNF: c b^{52, 6}_2 ∨ -b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ -p_312 ∨ break c in DIMACS: 17012 -17013 17014 -312 1162 0 c 2-1 --> 1 c (-b^{52, 6}_2 ∧ b^{52, 6}_1 ∧ -b^{52, 6}_0 ∧ -p_312) -> (-b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ b^{52, 7}_0) c in CNF: c b^{52, 6}_2 ∨ -b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ p_312 ∨ -b^{52, 7}_2 c b^{52, 6}_2 ∨ -b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ p_312 ∨ -b^{52, 7}_1 c b^{52, 6}_2 ∨ -b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ p_312 ∨ b^{52, 7}_0 c in DIMACS: 17012 -17013 17014 312 -17015 0 17012 -17013 17014 312 -17016 0 17012 -17013 17014 312 17017 0 c 1-1 --> 0 c (-b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ b^{52, 6}_0 ∧ -p_312) -> (-b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ -b^{52, 7}_0) c in CNF: c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ p_312 ∨ -b^{52, 7}_2 c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ p_312 ∨ -b^{52, 7}_1 c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ p_312 ∨ -b^{52, 7}_0 c in DIMACS: 17012 17013 -17014 312 -17015 0 17012 17013 -17014 312 -17016 0 17012 17013 -17014 312 -17017 0 c 0-1 --> -1 c (-b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ -b^{52, 6}_0 ∧ -p_312) -> ( b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ b^{52, 7}_0) c in CNF: c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ p_312 ∨ b^{52, 7}_2 c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ p_312 ∨ -b^{52, 7}_1 c b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ p_312 ∨ b^{52, 7}_0 c in DIMACS: 17012 17013 17014 312 17015 0 17012 17013 17014 312 -17016 0 17012 17013 17014 312 17017 0 c -1-1 --> -2 c ( b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ b^{52, 6}_0 ∧ -p_312) -> ( b^{52, 7}_2 ∧ b^{52, 7}_1 ∧ -b^{52, 7}_0) c in CNF: c -b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ p_312 ∨ b^{52, 7}_2 c -b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ p_312 ∨ b^{52, 7}_1 c -b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ p_312 ∨ -b^{52, 7}_0 c in DIMACS: -17012 17013 -17014 312 17015 0 -17012 17013 -17014 312 17016 0 -17012 17013 -17014 312 -17017 0 c -2-1 --> break c ( b^{52, 6}_2 ∧ b^{52, 6}_1 ∧ -b^{52, 6}_0 ∧ -p_312) -> break c in CNF: c -b^{52, 6}_2 ∨ -b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ p_312 ∨ break c in DIMACS: -17012 -17013 17014 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 6}_2 ∧ -b^{52, 6}_1 ∧ -b^{52, 6}_0 ∧ true) c in CNF: c -b^{52, 6}_2 ∨ b^{52, 6}_1 ∨ b^{52, 6}_0 ∨ false c in DIMACS: -17012 17013 17014 0 c 3 does not represent an automaton state. c -(-b^{52, 6}_2 ∧ b^{52, 6}_1 ∧ b^{52, 6}_0 ∧ true) c in CNF: c b^{52, 6}_2 ∨ -b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ false c in DIMACS: 17012 -17013 -17014 0 c -3 does not represent an automaton state. c -( b^{52, 6}_2 ∧ b^{52, 6}_1 ∧ b^{52, 6}_0 ∧ true) c in CNF: c -b^{52, 6}_2 ∨ -b^{52, 6}_1 ∨ -b^{52, 6}_0 ∨ false c in DIMACS: -17012 -17013 -17014 0 c i = 7 c -2+1 --> -1 c ( b^{52, 7}_2 ∧ b^{52, 7}_1 ∧ -b^{52, 7}_0 ∧ p_364) -> ( b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ b^{52, 8}_0) c in CNF: c -b^{52, 7}_2 ∨ -b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ -p_364 ∨ b^{52, 8}_2 c -b^{52, 7}_2 ∨ -b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ -p_364 ∨ -b^{52, 8}_1 c -b^{52, 7}_2 ∨ -b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ -p_364 ∨ b^{52, 8}_0 c in DIMACS: -17015 -17016 17017 -364 17018 0 -17015 -17016 17017 -364 -17019 0 -17015 -17016 17017 -364 17020 0 c -1+1 --> 0 c ( b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ b^{52, 7}_0 ∧ p_364) -> (-b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ -b^{52, 8}_0) c in CNF: c -b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ -p_364 ∨ -b^{52, 8}_2 c -b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ -p_364 ∨ -b^{52, 8}_1 c -b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ -p_364 ∨ -b^{52, 8}_0 c in DIMACS: -17015 17016 -17017 -364 -17018 0 -17015 17016 -17017 -364 -17019 0 -17015 17016 -17017 -364 -17020 0 c 0+1 --> 1 c (-b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ -b^{52, 7}_0 ∧ p_364) -> (-b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ b^{52, 8}_0) c in CNF: c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ -p_364 ∨ -b^{52, 8}_2 c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ -p_364 ∨ -b^{52, 8}_1 c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ -p_364 ∨ b^{52, 8}_0 c in DIMACS: 17015 17016 17017 -364 -17018 0 17015 17016 17017 -364 -17019 0 17015 17016 17017 -364 17020 0 c 1+1 --> 2 c (-b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ b^{52, 7}_0 ∧ p_364) -> (-b^{52, 8}_2 ∧ b^{52, 8}_1 ∧ -b^{52, 8}_0) c in CNF: c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ -p_364 ∨ -b^{52, 8}_2 c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ -p_364 ∨ b^{52, 8}_1 c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ -p_364 ∨ -b^{52, 8}_0 c in DIMACS: 17015 17016 -17017 -364 -17018 0 17015 17016 -17017 -364 17019 0 17015 17016 -17017 -364 -17020 0 c 2+1 --> break c (-b^{52, 7}_2 ∧ b^{52, 7}_1 ∧ -b^{52, 7}_0 ∧ p_364) -> break c in CNF: c b^{52, 7}_2 ∨ -b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ -p_364 ∨ break c in DIMACS: 17015 -17016 17017 -364 1162 0 c 2-1 --> 1 c (-b^{52, 7}_2 ∧ b^{52, 7}_1 ∧ -b^{52, 7}_0 ∧ -p_364) -> (-b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ b^{52, 8}_0) c in CNF: c b^{52, 7}_2 ∨ -b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ p_364 ∨ -b^{52, 8}_2 c b^{52, 7}_2 ∨ -b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ p_364 ∨ -b^{52, 8}_1 c b^{52, 7}_2 ∨ -b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ p_364 ∨ b^{52, 8}_0 c in DIMACS: 17015 -17016 17017 364 -17018 0 17015 -17016 17017 364 -17019 0 17015 -17016 17017 364 17020 0 c 1-1 --> 0 c (-b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ b^{52, 7}_0 ∧ -p_364) -> (-b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ -b^{52, 8}_0) c in CNF: c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ p_364 ∨ -b^{52, 8}_2 c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ p_364 ∨ -b^{52, 8}_1 c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ p_364 ∨ -b^{52, 8}_0 c in DIMACS: 17015 17016 -17017 364 -17018 0 17015 17016 -17017 364 -17019 0 17015 17016 -17017 364 -17020 0 c 0-1 --> -1 c (-b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ -b^{52, 7}_0 ∧ -p_364) -> ( b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ b^{52, 8}_0) c in CNF: c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ p_364 ∨ b^{52, 8}_2 c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ p_364 ∨ -b^{52, 8}_1 c b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ p_364 ∨ b^{52, 8}_0 c in DIMACS: 17015 17016 17017 364 17018 0 17015 17016 17017 364 -17019 0 17015 17016 17017 364 17020 0 c -1-1 --> -2 c ( b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ b^{52, 7}_0 ∧ -p_364) -> ( b^{52, 8}_2 ∧ b^{52, 8}_1 ∧ -b^{52, 8}_0) c in CNF: c -b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ p_364 ∨ b^{52, 8}_2 c -b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ p_364 ∨ b^{52, 8}_1 c -b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ p_364 ∨ -b^{52, 8}_0 c in DIMACS: -17015 17016 -17017 364 17018 0 -17015 17016 -17017 364 17019 0 -17015 17016 -17017 364 -17020 0 c -2-1 --> break c ( b^{52, 7}_2 ∧ b^{52, 7}_1 ∧ -b^{52, 7}_0 ∧ -p_364) -> break c in CNF: c -b^{52, 7}_2 ∨ -b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ p_364 ∨ break c in DIMACS: -17015 -17016 17017 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 7}_2 ∧ -b^{52, 7}_1 ∧ -b^{52, 7}_0 ∧ true) c in CNF: c -b^{52, 7}_2 ∨ b^{52, 7}_1 ∨ b^{52, 7}_0 ∨ false c in DIMACS: -17015 17016 17017 0 c 3 does not represent an automaton state. c -(-b^{52, 7}_2 ∧ b^{52, 7}_1 ∧ b^{52, 7}_0 ∧ true) c in CNF: c b^{52, 7}_2 ∨ -b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ false c in DIMACS: 17015 -17016 -17017 0 c -3 does not represent an automaton state. c -( b^{52, 7}_2 ∧ b^{52, 7}_1 ∧ b^{52, 7}_0 ∧ true) c in CNF: c -b^{52, 7}_2 ∨ -b^{52, 7}_1 ∨ -b^{52, 7}_0 ∨ false c in DIMACS: -17015 -17016 -17017 0 c i = 8 c -2+1 --> -1 c ( b^{52, 8}_2 ∧ b^{52, 8}_1 ∧ -b^{52, 8}_0 ∧ p_416) -> ( b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ b^{52, 9}_0) c in CNF: c -b^{52, 8}_2 ∨ -b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ -p_416 ∨ b^{52, 9}_2 c -b^{52, 8}_2 ∨ -b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ -p_416 ∨ -b^{52, 9}_1 c -b^{52, 8}_2 ∨ -b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ -p_416 ∨ b^{52, 9}_0 c in DIMACS: -17018 -17019 17020 -416 17021 0 -17018 -17019 17020 -416 -17022 0 -17018 -17019 17020 -416 17023 0 c -1+1 --> 0 c ( b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ b^{52, 8}_0 ∧ p_416) -> (-b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ -b^{52, 9}_0) c in CNF: c -b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ -p_416 ∨ -b^{52, 9}_2 c -b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ -p_416 ∨ -b^{52, 9}_1 c -b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ -p_416 ∨ -b^{52, 9}_0 c in DIMACS: -17018 17019 -17020 -416 -17021 0 -17018 17019 -17020 -416 -17022 0 -17018 17019 -17020 -416 -17023 0 c 0+1 --> 1 c (-b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ -b^{52, 8}_0 ∧ p_416) -> (-b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ b^{52, 9}_0) c in CNF: c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ -p_416 ∨ -b^{52, 9}_2 c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ -p_416 ∨ -b^{52, 9}_1 c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ -p_416 ∨ b^{52, 9}_0 c in DIMACS: 17018 17019 17020 -416 -17021 0 17018 17019 17020 -416 -17022 0 17018 17019 17020 -416 17023 0 c 1+1 --> 2 c (-b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ b^{52, 8}_0 ∧ p_416) -> (-b^{52, 9}_2 ∧ b^{52, 9}_1 ∧ -b^{52, 9}_0) c in CNF: c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ -p_416 ∨ -b^{52, 9}_2 c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ -p_416 ∨ b^{52, 9}_1 c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ -p_416 ∨ -b^{52, 9}_0 c in DIMACS: 17018 17019 -17020 -416 -17021 0 17018 17019 -17020 -416 17022 0 17018 17019 -17020 -416 -17023 0 c 2+1 --> break c (-b^{52, 8}_2 ∧ b^{52, 8}_1 ∧ -b^{52, 8}_0 ∧ p_416) -> break c in CNF: c b^{52, 8}_2 ∨ -b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ -p_416 ∨ break c in DIMACS: 17018 -17019 17020 -416 1162 0 c 2-1 --> 1 c (-b^{52, 8}_2 ∧ b^{52, 8}_1 ∧ -b^{52, 8}_0 ∧ -p_416) -> (-b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ b^{52, 9}_0) c in CNF: c b^{52, 8}_2 ∨ -b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ p_416 ∨ -b^{52, 9}_2 c b^{52, 8}_2 ∨ -b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ p_416 ∨ -b^{52, 9}_1 c b^{52, 8}_2 ∨ -b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ p_416 ∨ b^{52, 9}_0 c in DIMACS: 17018 -17019 17020 416 -17021 0 17018 -17019 17020 416 -17022 0 17018 -17019 17020 416 17023 0 c 1-1 --> 0 c (-b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ b^{52, 8}_0 ∧ -p_416) -> (-b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ -b^{52, 9}_0) c in CNF: c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ p_416 ∨ -b^{52, 9}_2 c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ p_416 ∨ -b^{52, 9}_1 c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ p_416 ∨ -b^{52, 9}_0 c in DIMACS: 17018 17019 -17020 416 -17021 0 17018 17019 -17020 416 -17022 0 17018 17019 -17020 416 -17023 0 c 0-1 --> -1 c (-b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ -b^{52, 8}_0 ∧ -p_416) -> ( b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ b^{52, 9}_0) c in CNF: c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ p_416 ∨ b^{52, 9}_2 c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ p_416 ∨ -b^{52, 9}_1 c b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ p_416 ∨ b^{52, 9}_0 c in DIMACS: 17018 17019 17020 416 17021 0 17018 17019 17020 416 -17022 0 17018 17019 17020 416 17023 0 c -1-1 --> -2 c ( b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ b^{52, 8}_0 ∧ -p_416) -> ( b^{52, 9}_2 ∧ b^{52, 9}_1 ∧ -b^{52, 9}_0) c in CNF: c -b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ p_416 ∨ b^{52, 9}_2 c -b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ p_416 ∨ b^{52, 9}_1 c -b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ p_416 ∨ -b^{52, 9}_0 c in DIMACS: -17018 17019 -17020 416 17021 0 -17018 17019 -17020 416 17022 0 -17018 17019 -17020 416 -17023 0 c -2-1 --> break c ( b^{52, 8}_2 ∧ b^{52, 8}_1 ∧ -b^{52, 8}_0 ∧ -p_416) -> break c in CNF: c -b^{52, 8}_2 ∨ -b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ p_416 ∨ break c in DIMACS: -17018 -17019 17020 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 8}_2 ∧ -b^{52, 8}_1 ∧ -b^{52, 8}_0 ∧ true) c in CNF: c -b^{52, 8}_2 ∨ b^{52, 8}_1 ∨ b^{52, 8}_0 ∨ false c in DIMACS: -17018 17019 17020 0 c 3 does not represent an automaton state. c -(-b^{52, 8}_2 ∧ b^{52, 8}_1 ∧ b^{52, 8}_0 ∧ true) c in CNF: c b^{52, 8}_2 ∨ -b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ false c in DIMACS: 17018 -17019 -17020 0 c -3 does not represent an automaton state. c -( b^{52, 8}_2 ∧ b^{52, 8}_1 ∧ b^{52, 8}_0 ∧ true) c in CNF: c -b^{52, 8}_2 ∨ -b^{52, 8}_1 ∨ -b^{52, 8}_0 ∨ false c in DIMACS: -17018 -17019 -17020 0 c i = 9 c -2+1 --> -1 c ( b^{52, 9}_2 ∧ b^{52, 9}_1 ∧ -b^{52, 9}_0 ∧ p_468) -> ( b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ b^{52, 10}_0) c in CNF: c -b^{52, 9}_2 ∨ -b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ -p_468 ∨ b^{52, 10}_2 c -b^{52, 9}_2 ∨ -b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ -p_468 ∨ -b^{52, 10}_1 c -b^{52, 9}_2 ∨ -b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ -p_468 ∨ b^{52, 10}_0 c in DIMACS: -17021 -17022 17023 -468 17024 0 -17021 -17022 17023 -468 -17025 0 -17021 -17022 17023 -468 17026 0 c -1+1 --> 0 c ( b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ b^{52, 9}_0 ∧ p_468) -> (-b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ -b^{52, 10}_0) c in CNF: c -b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ -p_468 ∨ -b^{52, 10}_2 c -b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ -p_468 ∨ -b^{52, 10}_1 c -b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ -p_468 ∨ -b^{52, 10}_0 c in DIMACS: -17021 17022 -17023 -468 -17024 0 -17021 17022 -17023 -468 -17025 0 -17021 17022 -17023 -468 -17026 0 c 0+1 --> 1 c (-b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ -b^{52, 9}_0 ∧ p_468) -> (-b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ b^{52, 10}_0) c in CNF: c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ -p_468 ∨ -b^{52, 10}_2 c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ -p_468 ∨ -b^{52, 10}_1 c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ -p_468 ∨ b^{52, 10}_0 c in DIMACS: 17021 17022 17023 -468 -17024 0 17021 17022 17023 -468 -17025 0 17021 17022 17023 -468 17026 0 c 1+1 --> 2 c (-b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ b^{52, 9}_0 ∧ p_468) -> (-b^{52, 10}_2 ∧ b^{52, 10}_1 ∧ -b^{52, 10}_0) c in CNF: c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ -p_468 ∨ -b^{52, 10}_2 c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ -p_468 ∨ b^{52, 10}_1 c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ -p_468 ∨ -b^{52, 10}_0 c in DIMACS: 17021 17022 -17023 -468 -17024 0 17021 17022 -17023 -468 17025 0 17021 17022 -17023 -468 -17026 0 c 2+1 --> break c (-b^{52, 9}_2 ∧ b^{52, 9}_1 ∧ -b^{52, 9}_0 ∧ p_468) -> break c in CNF: c b^{52, 9}_2 ∨ -b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ -p_468 ∨ break c in DIMACS: 17021 -17022 17023 -468 1162 0 c 2-1 --> 1 c (-b^{52, 9}_2 ∧ b^{52, 9}_1 ∧ -b^{52, 9}_0 ∧ -p_468) -> (-b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ b^{52, 10}_0) c in CNF: c b^{52, 9}_2 ∨ -b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ p_468 ∨ -b^{52, 10}_2 c b^{52, 9}_2 ∨ -b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ p_468 ∨ -b^{52, 10}_1 c b^{52, 9}_2 ∨ -b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ p_468 ∨ b^{52, 10}_0 c in DIMACS: 17021 -17022 17023 468 -17024 0 17021 -17022 17023 468 -17025 0 17021 -17022 17023 468 17026 0 c 1-1 --> 0 c (-b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ b^{52, 9}_0 ∧ -p_468) -> (-b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ -b^{52, 10}_0) c in CNF: c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ p_468 ∨ -b^{52, 10}_2 c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ p_468 ∨ -b^{52, 10}_1 c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ p_468 ∨ -b^{52, 10}_0 c in DIMACS: 17021 17022 -17023 468 -17024 0 17021 17022 -17023 468 -17025 0 17021 17022 -17023 468 -17026 0 c 0-1 --> -1 c (-b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ -b^{52, 9}_0 ∧ -p_468) -> ( b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ b^{52, 10}_0) c in CNF: c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ p_468 ∨ b^{52, 10}_2 c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ p_468 ∨ -b^{52, 10}_1 c b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ p_468 ∨ b^{52, 10}_0 c in DIMACS: 17021 17022 17023 468 17024 0 17021 17022 17023 468 -17025 0 17021 17022 17023 468 17026 0 c -1-1 --> -2 c ( b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ b^{52, 9}_0 ∧ -p_468) -> ( b^{52, 10}_2 ∧ b^{52, 10}_1 ∧ -b^{52, 10}_0) c in CNF: c -b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ p_468 ∨ b^{52, 10}_2 c -b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ p_468 ∨ b^{52, 10}_1 c -b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ p_468 ∨ -b^{52, 10}_0 c in DIMACS: -17021 17022 -17023 468 17024 0 -17021 17022 -17023 468 17025 0 -17021 17022 -17023 468 -17026 0 c -2-1 --> break c ( b^{52, 9}_2 ∧ b^{52, 9}_1 ∧ -b^{52, 9}_0 ∧ -p_468) -> break c in CNF: c -b^{52, 9}_2 ∨ -b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ p_468 ∨ break c in DIMACS: -17021 -17022 17023 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 9}_2 ∧ -b^{52, 9}_1 ∧ -b^{52, 9}_0 ∧ true) c in CNF: c -b^{52, 9}_2 ∨ b^{52, 9}_1 ∨ b^{52, 9}_0 ∨ false c in DIMACS: -17021 17022 17023 0 c 3 does not represent an automaton state. c -(-b^{52, 9}_2 ∧ b^{52, 9}_1 ∧ b^{52, 9}_0 ∧ true) c in CNF: c b^{52, 9}_2 ∨ -b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ false c in DIMACS: 17021 -17022 -17023 0 c -3 does not represent an automaton state. c -( b^{52, 9}_2 ∧ b^{52, 9}_1 ∧ b^{52, 9}_0 ∧ true) c in CNF: c -b^{52, 9}_2 ∨ -b^{52, 9}_1 ∨ -b^{52, 9}_0 ∨ false c in DIMACS: -17021 -17022 -17023 0 c i = 10 c -2+1 --> -1 c ( b^{52, 10}_2 ∧ b^{52, 10}_1 ∧ -b^{52, 10}_0 ∧ p_520) -> ( b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ b^{52, 11}_0) c in CNF: c -b^{52, 10}_2 ∨ -b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ -p_520 ∨ b^{52, 11}_2 c -b^{52, 10}_2 ∨ -b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ -p_520 ∨ -b^{52, 11}_1 c -b^{52, 10}_2 ∨ -b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ -p_520 ∨ b^{52, 11}_0 c in DIMACS: -17024 -17025 17026 -520 17027 0 -17024 -17025 17026 -520 -17028 0 -17024 -17025 17026 -520 17029 0 c -1+1 --> 0 c ( b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ b^{52, 10}_0 ∧ p_520) -> (-b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ -b^{52, 11}_0) c in CNF: c -b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ -p_520 ∨ -b^{52, 11}_2 c -b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ -p_520 ∨ -b^{52, 11}_1 c -b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ -p_520 ∨ -b^{52, 11}_0 c in DIMACS: -17024 17025 -17026 -520 -17027 0 -17024 17025 -17026 -520 -17028 0 -17024 17025 -17026 -520 -17029 0 c 0+1 --> 1 c (-b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ -b^{52, 10}_0 ∧ p_520) -> (-b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ b^{52, 11}_0) c in CNF: c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ -p_520 ∨ -b^{52, 11}_2 c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ -p_520 ∨ -b^{52, 11}_1 c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ -p_520 ∨ b^{52, 11}_0 c in DIMACS: 17024 17025 17026 -520 -17027 0 17024 17025 17026 -520 -17028 0 17024 17025 17026 -520 17029 0 c 1+1 --> 2 c (-b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ b^{52, 10}_0 ∧ p_520) -> (-b^{52, 11}_2 ∧ b^{52, 11}_1 ∧ -b^{52, 11}_0) c in CNF: c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ -p_520 ∨ -b^{52, 11}_2 c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ -p_520 ∨ b^{52, 11}_1 c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ -p_520 ∨ -b^{52, 11}_0 c in DIMACS: 17024 17025 -17026 -520 -17027 0 17024 17025 -17026 -520 17028 0 17024 17025 -17026 -520 -17029 0 c 2+1 --> break c (-b^{52, 10}_2 ∧ b^{52, 10}_1 ∧ -b^{52, 10}_0 ∧ p_520) -> break c in CNF: c b^{52, 10}_2 ∨ -b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ -p_520 ∨ break c in DIMACS: 17024 -17025 17026 -520 1162 0 c 2-1 --> 1 c (-b^{52, 10}_2 ∧ b^{52, 10}_1 ∧ -b^{52, 10}_0 ∧ -p_520) -> (-b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ b^{52, 11}_0) c in CNF: c b^{52, 10}_2 ∨ -b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ p_520 ∨ -b^{52, 11}_2 c b^{52, 10}_2 ∨ -b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ p_520 ∨ -b^{52, 11}_1 c b^{52, 10}_2 ∨ -b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ p_520 ∨ b^{52, 11}_0 c in DIMACS: 17024 -17025 17026 520 -17027 0 17024 -17025 17026 520 -17028 0 17024 -17025 17026 520 17029 0 c 1-1 --> 0 c (-b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ b^{52, 10}_0 ∧ -p_520) -> (-b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ -b^{52, 11}_0) c in CNF: c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ p_520 ∨ -b^{52, 11}_2 c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ p_520 ∨ -b^{52, 11}_1 c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ p_520 ∨ -b^{52, 11}_0 c in DIMACS: 17024 17025 -17026 520 -17027 0 17024 17025 -17026 520 -17028 0 17024 17025 -17026 520 -17029 0 c 0-1 --> -1 c (-b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ -b^{52, 10}_0 ∧ -p_520) -> ( b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ b^{52, 11}_0) c in CNF: c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ p_520 ∨ b^{52, 11}_2 c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ p_520 ∨ -b^{52, 11}_1 c b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ p_520 ∨ b^{52, 11}_0 c in DIMACS: 17024 17025 17026 520 17027 0 17024 17025 17026 520 -17028 0 17024 17025 17026 520 17029 0 c -1-1 --> -2 c ( b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ b^{52, 10}_0 ∧ -p_520) -> ( b^{52, 11}_2 ∧ b^{52, 11}_1 ∧ -b^{52, 11}_0) c in CNF: c -b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ p_520 ∨ b^{52, 11}_2 c -b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ p_520 ∨ b^{52, 11}_1 c -b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ p_520 ∨ -b^{52, 11}_0 c in DIMACS: -17024 17025 -17026 520 17027 0 -17024 17025 -17026 520 17028 0 -17024 17025 -17026 520 -17029 0 c -2-1 --> break c ( b^{52, 10}_2 ∧ b^{52, 10}_1 ∧ -b^{52, 10}_0 ∧ -p_520) -> break c in CNF: c -b^{52, 10}_2 ∨ -b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ p_520 ∨ break c in DIMACS: -17024 -17025 17026 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 10}_2 ∧ -b^{52, 10}_1 ∧ -b^{52, 10}_0 ∧ true) c in CNF: c -b^{52, 10}_2 ∨ b^{52, 10}_1 ∨ b^{52, 10}_0 ∨ false c in DIMACS: -17024 17025 17026 0 c 3 does not represent an automaton state. c -(-b^{52, 10}_2 ∧ b^{52, 10}_1 ∧ b^{52, 10}_0 ∧ true) c in CNF: c b^{52, 10}_2 ∨ -b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ false c in DIMACS: 17024 -17025 -17026 0 c -3 does not represent an automaton state. c -( b^{52, 10}_2 ∧ b^{52, 10}_1 ∧ b^{52, 10}_0 ∧ true) c in CNF: c -b^{52, 10}_2 ∨ -b^{52, 10}_1 ∨ -b^{52, 10}_0 ∨ false c in DIMACS: -17024 -17025 -17026 0 c i = 11 c -2+1 --> -1 c ( b^{52, 11}_2 ∧ b^{52, 11}_1 ∧ -b^{52, 11}_0 ∧ p_572) -> ( b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ b^{52, 12}_0) c in CNF: c -b^{52, 11}_2 ∨ -b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ -p_572 ∨ b^{52, 12}_2 c -b^{52, 11}_2 ∨ -b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ -p_572 ∨ -b^{52, 12}_1 c -b^{52, 11}_2 ∨ -b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ -p_572 ∨ b^{52, 12}_0 c in DIMACS: -17027 -17028 17029 -572 17030 0 -17027 -17028 17029 -572 -17031 0 -17027 -17028 17029 -572 17032 0 c -1+1 --> 0 c ( b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ b^{52, 11}_0 ∧ p_572) -> (-b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ -b^{52, 12}_0) c in CNF: c -b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ -p_572 ∨ -b^{52, 12}_2 c -b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ -p_572 ∨ -b^{52, 12}_1 c -b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ -p_572 ∨ -b^{52, 12}_0 c in DIMACS: -17027 17028 -17029 -572 -17030 0 -17027 17028 -17029 -572 -17031 0 -17027 17028 -17029 -572 -17032 0 c 0+1 --> 1 c (-b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ -b^{52, 11}_0 ∧ p_572) -> (-b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ b^{52, 12}_0) c in CNF: c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ -p_572 ∨ -b^{52, 12}_2 c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ -p_572 ∨ -b^{52, 12}_1 c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ -p_572 ∨ b^{52, 12}_0 c in DIMACS: 17027 17028 17029 -572 -17030 0 17027 17028 17029 -572 -17031 0 17027 17028 17029 -572 17032 0 c 1+1 --> 2 c (-b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ b^{52, 11}_0 ∧ p_572) -> (-b^{52, 12}_2 ∧ b^{52, 12}_1 ∧ -b^{52, 12}_0) c in CNF: c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ -p_572 ∨ -b^{52, 12}_2 c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ -p_572 ∨ b^{52, 12}_1 c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ -p_572 ∨ -b^{52, 12}_0 c in DIMACS: 17027 17028 -17029 -572 -17030 0 17027 17028 -17029 -572 17031 0 17027 17028 -17029 -572 -17032 0 c 2+1 --> break c (-b^{52, 11}_2 ∧ b^{52, 11}_1 ∧ -b^{52, 11}_0 ∧ p_572) -> break c in CNF: c b^{52, 11}_2 ∨ -b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ -p_572 ∨ break c in DIMACS: 17027 -17028 17029 -572 1162 0 c 2-1 --> 1 c (-b^{52, 11}_2 ∧ b^{52, 11}_1 ∧ -b^{52, 11}_0 ∧ -p_572) -> (-b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ b^{52, 12}_0) c in CNF: c b^{52, 11}_2 ∨ -b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ p_572 ∨ -b^{52, 12}_2 c b^{52, 11}_2 ∨ -b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ p_572 ∨ -b^{52, 12}_1 c b^{52, 11}_2 ∨ -b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ p_572 ∨ b^{52, 12}_0 c in DIMACS: 17027 -17028 17029 572 -17030 0 17027 -17028 17029 572 -17031 0 17027 -17028 17029 572 17032 0 c 1-1 --> 0 c (-b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ b^{52, 11}_0 ∧ -p_572) -> (-b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ -b^{52, 12}_0) c in CNF: c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ p_572 ∨ -b^{52, 12}_2 c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ p_572 ∨ -b^{52, 12}_1 c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ p_572 ∨ -b^{52, 12}_0 c in DIMACS: 17027 17028 -17029 572 -17030 0 17027 17028 -17029 572 -17031 0 17027 17028 -17029 572 -17032 0 c 0-1 --> -1 c (-b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ -b^{52, 11}_0 ∧ -p_572) -> ( b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ b^{52, 12}_0) c in CNF: c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ p_572 ∨ b^{52, 12}_2 c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ p_572 ∨ -b^{52, 12}_1 c b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ p_572 ∨ b^{52, 12}_0 c in DIMACS: 17027 17028 17029 572 17030 0 17027 17028 17029 572 -17031 0 17027 17028 17029 572 17032 0 c -1-1 --> -2 c ( b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ b^{52, 11}_0 ∧ -p_572) -> ( b^{52, 12}_2 ∧ b^{52, 12}_1 ∧ -b^{52, 12}_0) c in CNF: c -b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ p_572 ∨ b^{52, 12}_2 c -b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ p_572 ∨ b^{52, 12}_1 c -b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ p_572 ∨ -b^{52, 12}_0 c in DIMACS: -17027 17028 -17029 572 17030 0 -17027 17028 -17029 572 17031 0 -17027 17028 -17029 572 -17032 0 c -2-1 --> break c ( b^{52, 11}_2 ∧ b^{52, 11}_1 ∧ -b^{52, 11}_0 ∧ -p_572) -> break c in CNF: c -b^{52, 11}_2 ∨ -b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ p_572 ∨ break c in DIMACS: -17027 -17028 17029 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 11}_2 ∧ -b^{52, 11}_1 ∧ -b^{52, 11}_0 ∧ true) c in CNF: c -b^{52, 11}_2 ∨ b^{52, 11}_1 ∨ b^{52, 11}_0 ∨ false c in DIMACS: -17027 17028 17029 0 c 3 does not represent an automaton state. c -(-b^{52, 11}_2 ∧ b^{52, 11}_1 ∧ b^{52, 11}_0 ∧ true) c in CNF: c b^{52, 11}_2 ∨ -b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ false c in DIMACS: 17027 -17028 -17029 0 c -3 does not represent an automaton state. c -( b^{52, 11}_2 ∧ b^{52, 11}_1 ∧ b^{52, 11}_0 ∧ true) c in CNF: c -b^{52, 11}_2 ∨ -b^{52, 11}_1 ∨ -b^{52, 11}_0 ∨ false c in DIMACS: -17027 -17028 -17029 0 c i = 12 c -2+1 --> -1 c ( b^{52, 12}_2 ∧ b^{52, 12}_1 ∧ -b^{52, 12}_0 ∧ p_624) -> ( b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ b^{52, 13}_0) c in CNF: c -b^{52, 12}_2 ∨ -b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ -p_624 ∨ b^{52, 13}_2 c -b^{52, 12}_2 ∨ -b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ -p_624 ∨ -b^{52, 13}_1 c -b^{52, 12}_2 ∨ -b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ -p_624 ∨ b^{52, 13}_0 c in DIMACS: -17030 -17031 17032 -624 17033 0 -17030 -17031 17032 -624 -17034 0 -17030 -17031 17032 -624 17035 0 c -1+1 --> 0 c ( b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ b^{52, 12}_0 ∧ p_624) -> (-b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ -b^{52, 13}_0) c in CNF: c -b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ -p_624 ∨ -b^{52, 13}_2 c -b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ -p_624 ∨ -b^{52, 13}_1 c -b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ -p_624 ∨ -b^{52, 13}_0 c in DIMACS: -17030 17031 -17032 -624 -17033 0 -17030 17031 -17032 -624 -17034 0 -17030 17031 -17032 -624 -17035 0 c 0+1 --> 1 c (-b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ -b^{52, 12}_0 ∧ p_624) -> (-b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ b^{52, 13}_0) c in CNF: c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ -p_624 ∨ -b^{52, 13}_2 c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ -p_624 ∨ -b^{52, 13}_1 c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ -p_624 ∨ b^{52, 13}_0 c in DIMACS: 17030 17031 17032 -624 -17033 0 17030 17031 17032 -624 -17034 0 17030 17031 17032 -624 17035 0 c 1+1 --> 2 c (-b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ b^{52, 12}_0 ∧ p_624) -> (-b^{52, 13}_2 ∧ b^{52, 13}_1 ∧ -b^{52, 13}_0) c in CNF: c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ -p_624 ∨ -b^{52, 13}_2 c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ -p_624 ∨ b^{52, 13}_1 c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ -p_624 ∨ -b^{52, 13}_0 c in DIMACS: 17030 17031 -17032 -624 -17033 0 17030 17031 -17032 -624 17034 0 17030 17031 -17032 -624 -17035 0 c 2+1 --> break c (-b^{52, 12}_2 ∧ b^{52, 12}_1 ∧ -b^{52, 12}_0 ∧ p_624) -> break c in CNF: c b^{52, 12}_2 ∨ -b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ -p_624 ∨ break c in DIMACS: 17030 -17031 17032 -624 1162 0 c 2-1 --> 1 c (-b^{52, 12}_2 ∧ b^{52, 12}_1 ∧ -b^{52, 12}_0 ∧ -p_624) -> (-b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ b^{52, 13}_0) c in CNF: c b^{52, 12}_2 ∨ -b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ p_624 ∨ -b^{52, 13}_2 c b^{52, 12}_2 ∨ -b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ p_624 ∨ -b^{52, 13}_1 c b^{52, 12}_2 ∨ -b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ p_624 ∨ b^{52, 13}_0 c in DIMACS: 17030 -17031 17032 624 -17033 0 17030 -17031 17032 624 -17034 0 17030 -17031 17032 624 17035 0 c 1-1 --> 0 c (-b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ b^{52, 12}_0 ∧ -p_624) -> (-b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ -b^{52, 13}_0) c in CNF: c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ p_624 ∨ -b^{52, 13}_2 c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ p_624 ∨ -b^{52, 13}_1 c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ p_624 ∨ -b^{52, 13}_0 c in DIMACS: 17030 17031 -17032 624 -17033 0 17030 17031 -17032 624 -17034 0 17030 17031 -17032 624 -17035 0 c 0-1 --> -1 c (-b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ -b^{52, 12}_0 ∧ -p_624) -> ( b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ b^{52, 13}_0) c in CNF: c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ p_624 ∨ b^{52, 13}_2 c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ p_624 ∨ -b^{52, 13}_1 c b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ p_624 ∨ b^{52, 13}_0 c in DIMACS: 17030 17031 17032 624 17033 0 17030 17031 17032 624 -17034 0 17030 17031 17032 624 17035 0 c -1-1 --> -2 c ( b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ b^{52, 12}_0 ∧ -p_624) -> ( b^{52, 13}_2 ∧ b^{52, 13}_1 ∧ -b^{52, 13}_0) c in CNF: c -b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ p_624 ∨ b^{52, 13}_2 c -b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ p_624 ∨ b^{52, 13}_1 c -b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ p_624 ∨ -b^{52, 13}_0 c in DIMACS: -17030 17031 -17032 624 17033 0 -17030 17031 -17032 624 17034 0 -17030 17031 -17032 624 -17035 0 c -2-1 --> break c ( b^{52, 12}_2 ∧ b^{52, 12}_1 ∧ -b^{52, 12}_0 ∧ -p_624) -> break c in CNF: c -b^{52, 12}_2 ∨ -b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ p_624 ∨ break c in DIMACS: -17030 -17031 17032 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 12}_2 ∧ -b^{52, 12}_1 ∧ -b^{52, 12}_0 ∧ true) c in CNF: c -b^{52, 12}_2 ∨ b^{52, 12}_1 ∨ b^{52, 12}_0 ∨ false c in DIMACS: -17030 17031 17032 0 c 3 does not represent an automaton state. c -(-b^{52, 12}_2 ∧ b^{52, 12}_1 ∧ b^{52, 12}_0 ∧ true) c in CNF: c b^{52, 12}_2 ∨ -b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ false c in DIMACS: 17030 -17031 -17032 0 c -3 does not represent an automaton state. c -( b^{52, 12}_2 ∧ b^{52, 12}_1 ∧ b^{52, 12}_0 ∧ true) c in CNF: c -b^{52, 12}_2 ∨ -b^{52, 12}_1 ∨ -b^{52, 12}_0 ∨ false c in DIMACS: -17030 -17031 -17032 0 c i = 13 c -2+1 --> -1 c ( b^{52, 13}_2 ∧ b^{52, 13}_1 ∧ -b^{52, 13}_0 ∧ p_676) -> ( b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ b^{52, 14}_0) c in CNF: c -b^{52, 13}_2 ∨ -b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ -p_676 ∨ b^{52, 14}_2 c -b^{52, 13}_2 ∨ -b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ -p_676 ∨ -b^{52, 14}_1 c -b^{52, 13}_2 ∨ -b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ -p_676 ∨ b^{52, 14}_0 c in DIMACS: -17033 -17034 17035 -676 17036 0 -17033 -17034 17035 -676 -17037 0 -17033 -17034 17035 -676 17038 0 c -1+1 --> 0 c ( b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ b^{52, 13}_0 ∧ p_676) -> (-b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ -b^{52, 14}_0) c in CNF: c -b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ -p_676 ∨ -b^{52, 14}_2 c -b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ -p_676 ∨ -b^{52, 14}_1 c -b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ -p_676 ∨ -b^{52, 14}_0 c in DIMACS: -17033 17034 -17035 -676 -17036 0 -17033 17034 -17035 -676 -17037 0 -17033 17034 -17035 -676 -17038 0 c 0+1 --> 1 c (-b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ -b^{52, 13}_0 ∧ p_676) -> (-b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ b^{52, 14}_0) c in CNF: c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ -p_676 ∨ -b^{52, 14}_2 c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ -p_676 ∨ -b^{52, 14}_1 c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ -p_676 ∨ b^{52, 14}_0 c in DIMACS: 17033 17034 17035 -676 -17036 0 17033 17034 17035 -676 -17037 0 17033 17034 17035 -676 17038 0 c 1+1 --> 2 c (-b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ b^{52, 13}_0 ∧ p_676) -> (-b^{52, 14}_2 ∧ b^{52, 14}_1 ∧ -b^{52, 14}_0) c in CNF: c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ -p_676 ∨ -b^{52, 14}_2 c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ -p_676 ∨ b^{52, 14}_1 c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ -p_676 ∨ -b^{52, 14}_0 c in DIMACS: 17033 17034 -17035 -676 -17036 0 17033 17034 -17035 -676 17037 0 17033 17034 -17035 -676 -17038 0 c 2+1 --> break c (-b^{52, 13}_2 ∧ b^{52, 13}_1 ∧ -b^{52, 13}_0 ∧ p_676) -> break c in CNF: c b^{52, 13}_2 ∨ -b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ -p_676 ∨ break c in DIMACS: 17033 -17034 17035 -676 1162 0 c 2-1 --> 1 c (-b^{52, 13}_2 ∧ b^{52, 13}_1 ∧ -b^{52, 13}_0 ∧ -p_676) -> (-b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ b^{52, 14}_0) c in CNF: c b^{52, 13}_2 ∨ -b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ p_676 ∨ -b^{52, 14}_2 c b^{52, 13}_2 ∨ -b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ p_676 ∨ -b^{52, 14}_1 c b^{52, 13}_2 ∨ -b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ p_676 ∨ b^{52, 14}_0 c in DIMACS: 17033 -17034 17035 676 -17036 0 17033 -17034 17035 676 -17037 0 17033 -17034 17035 676 17038 0 c 1-1 --> 0 c (-b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ b^{52, 13}_0 ∧ -p_676) -> (-b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ -b^{52, 14}_0) c in CNF: c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ p_676 ∨ -b^{52, 14}_2 c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ p_676 ∨ -b^{52, 14}_1 c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ p_676 ∨ -b^{52, 14}_0 c in DIMACS: 17033 17034 -17035 676 -17036 0 17033 17034 -17035 676 -17037 0 17033 17034 -17035 676 -17038 0 c 0-1 --> -1 c (-b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ -b^{52, 13}_0 ∧ -p_676) -> ( b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ b^{52, 14}_0) c in CNF: c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ p_676 ∨ b^{52, 14}_2 c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ p_676 ∨ -b^{52, 14}_1 c b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ p_676 ∨ b^{52, 14}_0 c in DIMACS: 17033 17034 17035 676 17036 0 17033 17034 17035 676 -17037 0 17033 17034 17035 676 17038 0 c -1-1 --> -2 c ( b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ b^{52, 13}_0 ∧ -p_676) -> ( b^{52, 14}_2 ∧ b^{52, 14}_1 ∧ -b^{52, 14}_0) c in CNF: c -b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ p_676 ∨ b^{52, 14}_2 c -b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ p_676 ∨ b^{52, 14}_1 c -b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ p_676 ∨ -b^{52, 14}_0 c in DIMACS: -17033 17034 -17035 676 17036 0 -17033 17034 -17035 676 17037 0 -17033 17034 -17035 676 -17038 0 c -2-1 --> break c ( b^{52, 13}_2 ∧ b^{52, 13}_1 ∧ -b^{52, 13}_0 ∧ -p_676) -> break c in CNF: c -b^{52, 13}_2 ∨ -b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ p_676 ∨ break c in DIMACS: -17033 -17034 17035 676 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 13}_2 ∧ -b^{52, 13}_1 ∧ -b^{52, 13}_0 ∧ true) c in CNF: c -b^{52, 13}_2 ∨ b^{52, 13}_1 ∨ b^{52, 13}_0 ∨ false c in DIMACS: -17033 17034 17035 0 c 3 does not represent an automaton state. c -(-b^{52, 13}_2 ∧ b^{52, 13}_1 ∧ b^{52, 13}_0 ∧ true) c in CNF: c b^{52, 13}_2 ∨ -b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ false c in DIMACS: 17033 -17034 -17035 0 c -3 does not represent an automaton state. c -( b^{52, 13}_2 ∧ b^{52, 13}_1 ∧ b^{52, 13}_0 ∧ true) c in CNF: c -b^{52, 13}_2 ∨ -b^{52, 13}_1 ∨ -b^{52, 13}_0 ∨ false c in DIMACS: -17033 -17034 -17035 0 c i = 14 c -2+1 --> -1 c ( b^{52, 14}_2 ∧ b^{52, 14}_1 ∧ -b^{52, 14}_0 ∧ p_728) -> ( b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ b^{52, 15}_0) c in CNF: c -b^{52, 14}_2 ∨ -b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ -p_728 ∨ b^{52, 15}_2 c -b^{52, 14}_2 ∨ -b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ -p_728 ∨ -b^{52, 15}_1 c -b^{52, 14}_2 ∨ -b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ -p_728 ∨ b^{52, 15}_0 c in DIMACS: -17036 -17037 17038 -728 17039 0 -17036 -17037 17038 -728 -17040 0 -17036 -17037 17038 -728 17041 0 c -1+1 --> 0 c ( b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ b^{52, 14}_0 ∧ p_728) -> (-b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ -b^{52, 15}_0) c in CNF: c -b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ -p_728 ∨ -b^{52, 15}_2 c -b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ -p_728 ∨ -b^{52, 15}_1 c -b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ -p_728 ∨ -b^{52, 15}_0 c in DIMACS: -17036 17037 -17038 -728 -17039 0 -17036 17037 -17038 -728 -17040 0 -17036 17037 -17038 -728 -17041 0 c 0+1 --> 1 c (-b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ -b^{52, 14}_0 ∧ p_728) -> (-b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ b^{52, 15}_0) c in CNF: c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ -p_728 ∨ -b^{52, 15}_2 c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ -p_728 ∨ -b^{52, 15}_1 c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ -p_728 ∨ b^{52, 15}_0 c in DIMACS: 17036 17037 17038 -728 -17039 0 17036 17037 17038 -728 -17040 0 17036 17037 17038 -728 17041 0 c 1+1 --> 2 c (-b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ b^{52, 14}_0 ∧ p_728) -> (-b^{52, 15}_2 ∧ b^{52, 15}_1 ∧ -b^{52, 15}_0) c in CNF: c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ -p_728 ∨ -b^{52, 15}_2 c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ -p_728 ∨ b^{52, 15}_1 c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ -p_728 ∨ -b^{52, 15}_0 c in DIMACS: 17036 17037 -17038 -728 -17039 0 17036 17037 -17038 -728 17040 0 17036 17037 -17038 -728 -17041 0 c 2+1 --> break c (-b^{52, 14}_2 ∧ b^{52, 14}_1 ∧ -b^{52, 14}_0 ∧ p_728) -> break c in CNF: c b^{52, 14}_2 ∨ -b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ -p_728 ∨ break c in DIMACS: 17036 -17037 17038 -728 1162 0 c 2-1 --> 1 c (-b^{52, 14}_2 ∧ b^{52, 14}_1 ∧ -b^{52, 14}_0 ∧ -p_728) -> (-b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ b^{52, 15}_0) c in CNF: c b^{52, 14}_2 ∨ -b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ p_728 ∨ -b^{52, 15}_2 c b^{52, 14}_2 ∨ -b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ p_728 ∨ -b^{52, 15}_1 c b^{52, 14}_2 ∨ -b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ p_728 ∨ b^{52, 15}_0 c in DIMACS: 17036 -17037 17038 728 -17039 0 17036 -17037 17038 728 -17040 0 17036 -17037 17038 728 17041 0 c 1-1 --> 0 c (-b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ b^{52, 14}_0 ∧ -p_728) -> (-b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ -b^{52, 15}_0) c in CNF: c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ p_728 ∨ -b^{52, 15}_2 c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ p_728 ∨ -b^{52, 15}_1 c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ p_728 ∨ -b^{52, 15}_0 c in DIMACS: 17036 17037 -17038 728 -17039 0 17036 17037 -17038 728 -17040 0 17036 17037 -17038 728 -17041 0 c 0-1 --> -1 c (-b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ -b^{52, 14}_0 ∧ -p_728) -> ( b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ b^{52, 15}_0) c in CNF: c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ p_728 ∨ b^{52, 15}_2 c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ p_728 ∨ -b^{52, 15}_1 c b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ p_728 ∨ b^{52, 15}_0 c in DIMACS: 17036 17037 17038 728 17039 0 17036 17037 17038 728 -17040 0 17036 17037 17038 728 17041 0 c -1-1 --> -2 c ( b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ b^{52, 14}_0 ∧ -p_728) -> ( b^{52, 15}_2 ∧ b^{52, 15}_1 ∧ -b^{52, 15}_0) c in CNF: c -b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ p_728 ∨ b^{52, 15}_2 c -b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ p_728 ∨ b^{52, 15}_1 c -b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ p_728 ∨ -b^{52, 15}_0 c in DIMACS: -17036 17037 -17038 728 17039 0 -17036 17037 -17038 728 17040 0 -17036 17037 -17038 728 -17041 0 c -2-1 --> break c ( b^{52, 14}_2 ∧ b^{52, 14}_1 ∧ -b^{52, 14}_0 ∧ -p_728) -> break c in CNF: c -b^{52, 14}_2 ∨ -b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ p_728 ∨ break c in DIMACS: -17036 -17037 17038 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 14}_2 ∧ -b^{52, 14}_1 ∧ -b^{52, 14}_0 ∧ true) c in CNF: c -b^{52, 14}_2 ∨ b^{52, 14}_1 ∨ b^{52, 14}_0 ∨ false c in DIMACS: -17036 17037 17038 0 c 3 does not represent an automaton state. c -(-b^{52, 14}_2 ∧ b^{52, 14}_1 ∧ b^{52, 14}_0 ∧ true) c in CNF: c b^{52, 14}_2 ∨ -b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ false c in DIMACS: 17036 -17037 -17038 0 c -3 does not represent an automaton state. c -( b^{52, 14}_2 ∧ b^{52, 14}_1 ∧ b^{52, 14}_0 ∧ true) c in CNF: c -b^{52, 14}_2 ∨ -b^{52, 14}_1 ∨ -b^{52, 14}_0 ∨ false c in DIMACS: -17036 -17037 -17038 0 c i = 15 c -2+1 --> -1 c ( b^{52, 15}_2 ∧ b^{52, 15}_1 ∧ -b^{52, 15}_0 ∧ p_780) -> ( b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ b^{52, 16}_0) c in CNF: c -b^{52, 15}_2 ∨ -b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ -p_780 ∨ b^{52, 16}_2 c -b^{52, 15}_2 ∨ -b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ -p_780 ∨ -b^{52, 16}_1 c -b^{52, 15}_2 ∨ -b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ -p_780 ∨ b^{52, 16}_0 c in DIMACS: -17039 -17040 17041 -780 17042 0 -17039 -17040 17041 -780 -17043 0 -17039 -17040 17041 -780 17044 0 c -1+1 --> 0 c ( b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ b^{52, 15}_0 ∧ p_780) -> (-b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ -b^{52, 16}_0) c in CNF: c -b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ -p_780 ∨ -b^{52, 16}_2 c -b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ -p_780 ∨ -b^{52, 16}_1 c -b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ -p_780 ∨ -b^{52, 16}_0 c in DIMACS: -17039 17040 -17041 -780 -17042 0 -17039 17040 -17041 -780 -17043 0 -17039 17040 -17041 -780 -17044 0 c 0+1 --> 1 c (-b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ -b^{52, 15}_0 ∧ p_780) -> (-b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ b^{52, 16}_0) c in CNF: c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ -p_780 ∨ -b^{52, 16}_2 c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ -p_780 ∨ -b^{52, 16}_1 c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ -p_780 ∨ b^{52, 16}_0 c in DIMACS: 17039 17040 17041 -780 -17042 0 17039 17040 17041 -780 -17043 0 17039 17040 17041 -780 17044 0 c 1+1 --> 2 c (-b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ b^{52, 15}_0 ∧ p_780) -> (-b^{52, 16}_2 ∧ b^{52, 16}_1 ∧ -b^{52, 16}_0) c in CNF: c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ -p_780 ∨ -b^{52, 16}_2 c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ -p_780 ∨ b^{52, 16}_1 c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ -p_780 ∨ -b^{52, 16}_0 c in DIMACS: 17039 17040 -17041 -780 -17042 0 17039 17040 -17041 -780 17043 0 17039 17040 -17041 -780 -17044 0 c 2+1 --> break c (-b^{52, 15}_2 ∧ b^{52, 15}_1 ∧ -b^{52, 15}_0 ∧ p_780) -> break c in CNF: c b^{52, 15}_2 ∨ -b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ -p_780 ∨ break c in DIMACS: 17039 -17040 17041 -780 1162 0 c 2-1 --> 1 c (-b^{52, 15}_2 ∧ b^{52, 15}_1 ∧ -b^{52, 15}_0 ∧ -p_780) -> (-b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ b^{52, 16}_0) c in CNF: c b^{52, 15}_2 ∨ -b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ p_780 ∨ -b^{52, 16}_2 c b^{52, 15}_2 ∨ -b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ p_780 ∨ -b^{52, 16}_1 c b^{52, 15}_2 ∨ -b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ p_780 ∨ b^{52, 16}_0 c in DIMACS: 17039 -17040 17041 780 -17042 0 17039 -17040 17041 780 -17043 0 17039 -17040 17041 780 17044 0 c 1-1 --> 0 c (-b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ b^{52, 15}_0 ∧ -p_780) -> (-b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ -b^{52, 16}_0) c in CNF: c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ p_780 ∨ -b^{52, 16}_2 c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ p_780 ∨ -b^{52, 16}_1 c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ p_780 ∨ -b^{52, 16}_0 c in DIMACS: 17039 17040 -17041 780 -17042 0 17039 17040 -17041 780 -17043 0 17039 17040 -17041 780 -17044 0 c 0-1 --> -1 c (-b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ -b^{52, 15}_0 ∧ -p_780) -> ( b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ b^{52, 16}_0) c in CNF: c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ p_780 ∨ b^{52, 16}_2 c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ p_780 ∨ -b^{52, 16}_1 c b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ p_780 ∨ b^{52, 16}_0 c in DIMACS: 17039 17040 17041 780 17042 0 17039 17040 17041 780 -17043 0 17039 17040 17041 780 17044 0 c -1-1 --> -2 c ( b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ b^{52, 15}_0 ∧ -p_780) -> ( b^{52, 16}_2 ∧ b^{52, 16}_1 ∧ -b^{52, 16}_0) c in CNF: c -b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ p_780 ∨ b^{52, 16}_2 c -b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ p_780 ∨ b^{52, 16}_1 c -b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ p_780 ∨ -b^{52, 16}_0 c in DIMACS: -17039 17040 -17041 780 17042 0 -17039 17040 -17041 780 17043 0 -17039 17040 -17041 780 -17044 0 c -2-1 --> break c ( b^{52, 15}_2 ∧ b^{52, 15}_1 ∧ -b^{52, 15}_0 ∧ -p_780) -> break c in CNF: c -b^{52, 15}_2 ∨ -b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ p_780 ∨ break c in DIMACS: -17039 -17040 17041 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 15}_2 ∧ -b^{52, 15}_1 ∧ -b^{52, 15}_0 ∧ true) c in CNF: c -b^{52, 15}_2 ∨ b^{52, 15}_1 ∨ b^{52, 15}_0 ∨ false c in DIMACS: -17039 17040 17041 0 c 3 does not represent an automaton state. c -(-b^{52, 15}_2 ∧ b^{52, 15}_1 ∧ b^{52, 15}_0 ∧ true) c in CNF: c b^{52, 15}_2 ∨ -b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ false c in DIMACS: 17039 -17040 -17041 0 c -3 does not represent an automaton state. c -( b^{52, 15}_2 ∧ b^{52, 15}_1 ∧ b^{52, 15}_0 ∧ true) c in CNF: c -b^{52, 15}_2 ∨ -b^{52, 15}_1 ∨ -b^{52, 15}_0 ∨ false c in DIMACS: -17039 -17040 -17041 0 c i = 16 c -2+1 --> -1 c ( b^{52, 16}_2 ∧ b^{52, 16}_1 ∧ -b^{52, 16}_0 ∧ p_832) -> ( b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ b^{52, 17}_0) c in CNF: c -b^{52, 16}_2 ∨ -b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ -p_832 ∨ b^{52, 17}_2 c -b^{52, 16}_2 ∨ -b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ -p_832 ∨ -b^{52, 17}_1 c -b^{52, 16}_2 ∨ -b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ -p_832 ∨ b^{52, 17}_0 c in DIMACS: -17042 -17043 17044 -832 17045 0 -17042 -17043 17044 -832 -17046 0 -17042 -17043 17044 -832 17047 0 c -1+1 --> 0 c ( b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ b^{52, 16}_0 ∧ p_832) -> (-b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ -b^{52, 17}_0) c in CNF: c -b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ -p_832 ∨ -b^{52, 17}_2 c -b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ -p_832 ∨ -b^{52, 17}_1 c -b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ -p_832 ∨ -b^{52, 17}_0 c in DIMACS: -17042 17043 -17044 -832 -17045 0 -17042 17043 -17044 -832 -17046 0 -17042 17043 -17044 -832 -17047 0 c 0+1 --> 1 c (-b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ -b^{52, 16}_0 ∧ p_832) -> (-b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ b^{52, 17}_0) c in CNF: c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ -p_832 ∨ -b^{52, 17}_2 c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ -p_832 ∨ -b^{52, 17}_1 c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ -p_832 ∨ b^{52, 17}_0 c in DIMACS: 17042 17043 17044 -832 -17045 0 17042 17043 17044 -832 -17046 0 17042 17043 17044 -832 17047 0 c 1+1 --> 2 c (-b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ b^{52, 16}_0 ∧ p_832) -> (-b^{52, 17}_2 ∧ b^{52, 17}_1 ∧ -b^{52, 17}_0) c in CNF: c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ -p_832 ∨ -b^{52, 17}_2 c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ -p_832 ∨ b^{52, 17}_1 c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ -p_832 ∨ -b^{52, 17}_0 c in DIMACS: 17042 17043 -17044 -832 -17045 0 17042 17043 -17044 -832 17046 0 17042 17043 -17044 -832 -17047 0 c 2+1 --> break c (-b^{52, 16}_2 ∧ b^{52, 16}_1 ∧ -b^{52, 16}_0 ∧ p_832) -> break c in CNF: c b^{52, 16}_2 ∨ -b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ -p_832 ∨ break c in DIMACS: 17042 -17043 17044 -832 1162 0 c 2-1 --> 1 c (-b^{52, 16}_2 ∧ b^{52, 16}_1 ∧ -b^{52, 16}_0 ∧ -p_832) -> (-b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ b^{52, 17}_0) c in CNF: c b^{52, 16}_2 ∨ -b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ p_832 ∨ -b^{52, 17}_2 c b^{52, 16}_2 ∨ -b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ p_832 ∨ -b^{52, 17}_1 c b^{52, 16}_2 ∨ -b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ p_832 ∨ b^{52, 17}_0 c in DIMACS: 17042 -17043 17044 832 -17045 0 17042 -17043 17044 832 -17046 0 17042 -17043 17044 832 17047 0 c 1-1 --> 0 c (-b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ b^{52, 16}_0 ∧ -p_832) -> (-b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ -b^{52, 17}_0) c in CNF: c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ p_832 ∨ -b^{52, 17}_2 c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ p_832 ∨ -b^{52, 17}_1 c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ p_832 ∨ -b^{52, 17}_0 c in DIMACS: 17042 17043 -17044 832 -17045 0 17042 17043 -17044 832 -17046 0 17042 17043 -17044 832 -17047 0 c 0-1 --> -1 c (-b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ -b^{52, 16}_0 ∧ -p_832) -> ( b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ b^{52, 17}_0) c in CNF: c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ p_832 ∨ b^{52, 17}_2 c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ p_832 ∨ -b^{52, 17}_1 c b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ p_832 ∨ b^{52, 17}_0 c in DIMACS: 17042 17043 17044 832 17045 0 17042 17043 17044 832 -17046 0 17042 17043 17044 832 17047 0 c -1-1 --> -2 c ( b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ b^{52, 16}_0 ∧ -p_832) -> ( b^{52, 17}_2 ∧ b^{52, 17}_1 ∧ -b^{52, 17}_0) c in CNF: c -b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ p_832 ∨ b^{52, 17}_2 c -b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ p_832 ∨ b^{52, 17}_1 c -b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ p_832 ∨ -b^{52, 17}_0 c in DIMACS: -17042 17043 -17044 832 17045 0 -17042 17043 -17044 832 17046 0 -17042 17043 -17044 832 -17047 0 c -2-1 --> break c ( b^{52, 16}_2 ∧ b^{52, 16}_1 ∧ -b^{52, 16}_0 ∧ -p_832) -> break c in CNF: c -b^{52, 16}_2 ∨ -b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ p_832 ∨ break c in DIMACS: -17042 -17043 17044 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 16}_2 ∧ -b^{52, 16}_1 ∧ -b^{52, 16}_0 ∧ true) c in CNF: c -b^{52, 16}_2 ∨ b^{52, 16}_1 ∨ b^{52, 16}_0 ∨ false c in DIMACS: -17042 17043 17044 0 c 3 does not represent an automaton state. c -(-b^{52, 16}_2 ∧ b^{52, 16}_1 ∧ b^{52, 16}_0 ∧ true) c in CNF: c b^{52, 16}_2 ∨ -b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ false c in DIMACS: 17042 -17043 -17044 0 c -3 does not represent an automaton state. c -( b^{52, 16}_2 ∧ b^{52, 16}_1 ∧ b^{52, 16}_0 ∧ true) c in CNF: c -b^{52, 16}_2 ∨ -b^{52, 16}_1 ∨ -b^{52, 16}_0 ∨ false c in DIMACS: -17042 -17043 -17044 0 c i = 17 c -2+1 --> -1 c ( b^{52, 17}_2 ∧ b^{52, 17}_1 ∧ -b^{52, 17}_0 ∧ p_884) -> ( b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ b^{52, 18}_0) c in CNF: c -b^{52, 17}_2 ∨ -b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ -p_884 ∨ b^{52, 18}_2 c -b^{52, 17}_2 ∨ -b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ -p_884 ∨ -b^{52, 18}_1 c -b^{52, 17}_2 ∨ -b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ -p_884 ∨ b^{52, 18}_0 c in DIMACS: -17045 -17046 17047 -884 17048 0 -17045 -17046 17047 -884 -17049 0 -17045 -17046 17047 -884 17050 0 c -1+1 --> 0 c ( b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ b^{52, 17}_0 ∧ p_884) -> (-b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ -b^{52, 18}_0) c in CNF: c -b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ -p_884 ∨ -b^{52, 18}_2 c -b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ -p_884 ∨ -b^{52, 18}_1 c -b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ -p_884 ∨ -b^{52, 18}_0 c in DIMACS: -17045 17046 -17047 -884 -17048 0 -17045 17046 -17047 -884 -17049 0 -17045 17046 -17047 -884 -17050 0 c 0+1 --> 1 c (-b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ -b^{52, 17}_0 ∧ p_884) -> (-b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ b^{52, 18}_0) c in CNF: c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ -p_884 ∨ -b^{52, 18}_2 c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ -p_884 ∨ -b^{52, 18}_1 c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ -p_884 ∨ b^{52, 18}_0 c in DIMACS: 17045 17046 17047 -884 -17048 0 17045 17046 17047 -884 -17049 0 17045 17046 17047 -884 17050 0 c 1+1 --> 2 c (-b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ b^{52, 17}_0 ∧ p_884) -> (-b^{52, 18}_2 ∧ b^{52, 18}_1 ∧ -b^{52, 18}_0) c in CNF: c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ -p_884 ∨ -b^{52, 18}_2 c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ -p_884 ∨ b^{52, 18}_1 c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ -p_884 ∨ -b^{52, 18}_0 c in DIMACS: 17045 17046 -17047 -884 -17048 0 17045 17046 -17047 -884 17049 0 17045 17046 -17047 -884 -17050 0 c 2+1 --> break c (-b^{52, 17}_2 ∧ b^{52, 17}_1 ∧ -b^{52, 17}_0 ∧ p_884) -> break c in CNF: c b^{52, 17}_2 ∨ -b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ -p_884 ∨ break c in DIMACS: 17045 -17046 17047 -884 1162 0 c 2-1 --> 1 c (-b^{52, 17}_2 ∧ b^{52, 17}_1 ∧ -b^{52, 17}_0 ∧ -p_884) -> (-b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ b^{52, 18}_0) c in CNF: c b^{52, 17}_2 ∨ -b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ p_884 ∨ -b^{52, 18}_2 c b^{52, 17}_2 ∨ -b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ p_884 ∨ -b^{52, 18}_1 c b^{52, 17}_2 ∨ -b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ p_884 ∨ b^{52, 18}_0 c in DIMACS: 17045 -17046 17047 884 -17048 0 17045 -17046 17047 884 -17049 0 17045 -17046 17047 884 17050 0 c 1-1 --> 0 c (-b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ b^{52, 17}_0 ∧ -p_884) -> (-b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ -b^{52, 18}_0) c in CNF: c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ p_884 ∨ -b^{52, 18}_2 c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ p_884 ∨ -b^{52, 18}_1 c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ p_884 ∨ -b^{52, 18}_0 c in DIMACS: 17045 17046 -17047 884 -17048 0 17045 17046 -17047 884 -17049 0 17045 17046 -17047 884 -17050 0 c 0-1 --> -1 c (-b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ -b^{52, 17}_0 ∧ -p_884) -> ( b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ b^{52, 18}_0) c in CNF: c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ p_884 ∨ b^{52, 18}_2 c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ p_884 ∨ -b^{52, 18}_1 c b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ p_884 ∨ b^{52, 18}_0 c in DIMACS: 17045 17046 17047 884 17048 0 17045 17046 17047 884 -17049 0 17045 17046 17047 884 17050 0 c -1-1 --> -2 c ( b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ b^{52, 17}_0 ∧ -p_884) -> ( b^{52, 18}_2 ∧ b^{52, 18}_1 ∧ -b^{52, 18}_0) c in CNF: c -b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ p_884 ∨ b^{52, 18}_2 c -b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ p_884 ∨ b^{52, 18}_1 c -b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ p_884 ∨ -b^{52, 18}_0 c in DIMACS: -17045 17046 -17047 884 17048 0 -17045 17046 -17047 884 17049 0 -17045 17046 -17047 884 -17050 0 c -2-1 --> break c ( b^{52, 17}_2 ∧ b^{52, 17}_1 ∧ -b^{52, 17}_0 ∧ -p_884) -> break c in CNF: c -b^{52, 17}_2 ∨ -b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ p_884 ∨ break c in DIMACS: -17045 -17046 17047 884 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 17}_2 ∧ -b^{52, 17}_1 ∧ -b^{52, 17}_0 ∧ true) c in CNF: c -b^{52, 17}_2 ∨ b^{52, 17}_1 ∨ b^{52, 17}_0 ∨ false c in DIMACS: -17045 17046 17047 0 c 3 does not represent an automaton state. c -(-b^{52, 17}_2 ∧ b^{52, 17}_1 ∧ b^{52, 17}_0 ∧ true) c in CNF: c b^{52, 17}_2 ∨ -b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ false c in DIMACS: 17045 -17046 -17047 0 c -3 does not represent an automaton state. c -( b^{52, 17}_2 ∧ b^{52, 17}_1 ∧ b^{52, 17}_0 ∧ true) c in CNF: c -b^{52, 17}_2 ∨ -b^{52, 17}_1 ∨ -b^{52, 17}_0 ∨ false c in DIMACS: -17045 -17046 -17047 0 c i = 18 c -2+1 --> -1 c ( b^{52, 18}_2 ∧ b^{52, 18}_1 ∧ -b^{52, 18}_0 ∧ p_936) -> ( b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ b^{52, 19}_0) c in CNF: c -b^{52, 18}_2 ∨ -b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ -p_936 ∨ b^{52, 19}_2 c -b^{52, 18}_2 ∨ -b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ -p_936 ∨ -b^{52, 19}_1 c -b^{52, 18}_2 ∨ -b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ -p_936 ∨ b^{52, 19}_0 c in DIMACS: -17048 -17049 17050 -936 17051 0 -17048 -17049 17050 -936 -17052 0 -17048 -17049 17050 -936 17053 0 c -1+1 --> 0 c ( b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ b^{52, 18}_0 ∧ p_936) -> (-b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ -b^{52, 19}_0) c in CNF: c -b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ -p_936 ∨ -b^{52, 19}_2 c -b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ -p_936 ∨ -b^{52, 19}_1 c -b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ -p_936 ∨ -b^{52, 19}_0 c in DIMACS: -17048 17049 -17050 -936 -17051 0 -17048 17049 -17050 -936 -17052 0 -17048 17049 -17050 -936 -17053 0 c 0+1 --> 1 c (-b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ -b^{52, 18}_0 ∧ p_936) -> (-b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ b^{52, 19}_0) c in CNF: c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ -p_936 ∨ -b^{52, 19}_2 c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ -p_936 ∨ -b^{52, 19}_1 c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ -p_936 ∨ b^{52, 19}_0 c in DIMACS: 17048 17049 17050 -936 -17051 0 17048 17049 17050 -936 -17052 0 17048 17049 17050 -936 17053 0 c 1+1 --> 2 c (-b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ b^{52, 18}_0 ∧ p_936) -> (-b^{52, 19}_2 ∧ b^{52, 19}_1 ∧ -b^{52, 19}_0) c in CNF: c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ -p_936 ∨ -b^{52, 19}_2 c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ -p_936 ∨ b^{52, 19}_1 c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ -p_936 ∨ -b^{52, 19}_0 c in DIMACS: 17048 17049 -17050 -936 -17051 0 17048 17049 -17050 -936 17052 0 17048 17049 -17050 -936 -17053 0 c 2+1 --> break c (-b^{52, 18}_2 ∧ b^{52, 18}_1 ∧ -b^{52, 18}_0 ∧ p_936) -> break c in CNF: c b^{52, 18}_2 ∨ -b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ -p_936 ∨ break c in DIMACS: 17048 -17049 17050 -936 1162 0 c 2-1 --> 1 c (-b^{52, 18}_2 ∧ b^{52, 18}_1 ∧ -b^{52, 18}_0 ∧ -p_936) -> (-b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ b^{52, 19}_0) c in CNF: c b^{52, 18}_2 ∨ -b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ p_936 ∨ -b^{52, 19}_2 c b^{52, 18}_2 ∨ -b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ p_936 ∨ -b^{52, 19}_1 c b^{52, 18}_2 ∨ -b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ p_936 ∨ b^{52, 19}_0 c in DIMACS: 17048 -17049 17050 936 -17051 0 17048 -17049 17050 936 -17052 0 17048 -17049 17050 936 17053 0 c 1-1 --> 0 c (-b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ b^{52, 18}_0 ∧ -p_936) -> (-b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ -b^{52, 19}_0) c in CNF: c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ p_936 ∨ -b^{52, 19}_2 c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ p_936 ∨ -b^{52, 19}_1 c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ p_936 ∨ -b^{52, 19}_0 c in DIMACS: 17048 17049 -17050 936 -17051 0 17048 17049 -17050 936 -17052 0 17048 17049 -17050 936 -17053 0 c 0-1 --> -1 c (-b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ -b^{52, 18}_0 ∧ -p_936) -> ( b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ b^{52, 19}_0) c in CNF: c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ p_936 ∨ b^{52, 19}_2 c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ p_936 ∨ -b^{52, 19}_1 c b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ p_936 ∨ b^{52, 19}_0 c in DIMACS: 17048 17049 17050 936 17051 0 17048 17049 17050 936 -17052 0 17048 17049 17050 936 17053 0 c -1-1 --> -2 c ( b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ b^{52, 18}_0 ∧ -p_936) -> ( b^{52, 19}_2 ∧ b^{52, 19}_1 ∧ -b^{52, 19}_0) c in CNF: c -b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ p_936 ∨ b^{52, 19}_2 c -b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ p_936 ∨ b^{52, 19}_1 c -b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ p_936 ∨ -b^{52, 19}_0 c in DIMACS: -17048 17049 -17050 936 17051 0 -17048 17049 -17050 936 17052 0 -17048 17049 -17050 936 -17053 0 c -2-1 --> break c ( b^{52, 18}_2 ∧ b^{52, 18}_1 ∧ -b^{52, 18}_0 ∧ -p_936) -> break c in CNF: c -b^{52, 18}_2 ∨ -b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ p_936 ∨ break c in DIMACS: -17048 -17049 17050 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 18}_2 ∧ -b^{52, 18}_1 ∧ -b^{52, 18}_0 ∧ true) c in CNF: c -b^{52, 18}_2 ∨ b^{52, 18}_1 ∨ b^{52, 18}_0 ∨ false c in DIMACS: -17048 17049 17050 0 c 3 does not represent an automaton state. c -(-b^{52, 18}_2 ∧ b^{52, 18}_1 ∧ b^{52, 18}_0 ∧ true) c in CNF: c b^{52, 18}_2 ∨ -b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ false c in DIMACS: 17048 -17049 -17050 0 c -3 does not represent an automaton state. c -( b^{52, 18}_2 ∧ b^{52, 18}_1 ∧ b^{52, 18}_0 ∧ true) c in CNF: c -b^{52, 18}_2 ∨ -b^{52, 18}_1 ∨ -b^{52, 18}_0 ∨ false c in DIMACS: -17048 -17049 -17050 0 c i = 19 c -2+1 --> -1 c ( b^{52, 19}_2 ∧ b^{52, 19}_1 ∧ -b^{52, 19}_0 ∧ p_988) -> ( b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ b^{52, 20}_0) c in CNF: c -b^{52, 19}_2 ∨ -b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ -p_988 ∨ b^{52, 20}_2 c -b^{52, 19}_2 ∨ -b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ -p_988 ∨ -b^{52, 20}_1 c -b^{52, 19}_2 ∨ -b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ -p_988 ∨ b^{52, 20}_0 c in DIMACS: -17051 -17052 17053 -988 17054 0 -17051 -17052 17053 -988 -17055 0 -17051 -17052 17053 -988 17056 0 c -1+1 --> 0 c ( b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ b^{52, 19}_0 ∧ p_988) -> (-b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ -b^{52, 20}_0) c in CNF: c -b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ -p_988 ∨ -b^{52, 20}_2 c -b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ -p_988 ∨ -b^{52, 20}_1 c -b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ -p_988 ∨ -b^{52, 20}_0 c in DIMACS: -17051 17052 -17053 -988 -17054 0 -17051 17052 -17053 -988 -17055 0 -17051 17052 -17053 -988 -17056 0 c 0+1 --> 1 c (-b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ -b^{52, 19}_0 ∧ p_988) -> (-b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ b^{52, 20}_0) c in CNF: c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ -p_988 ∨ -b^{52, 20}_2 c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ -p_988 ∨ -b^{52, 20}_1 c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ -p_988 ∨ b^{52, 20}_0 c in DIMACS: 17051 17052 17053 -988 -17054 0 17051 17052 17053 -988 -17055 0 17051 17052 17053 -988 17056 0 c 1+1 --> 2 c (-b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ b^{52, 19}_0 ∧ p_988) -> (-b^{52, 20}_2 ∧ b^{52, 20}_1 ∧ -b^{52, 20}_0) c in CNF: c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ -p_988 ∨ -b^{52, 20}_2 c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ -p_988 ∨ b^{52, 20}_1 c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ -p_988 ∨ -b^{52, 20}_0 c in DIMACS: 17051 17052 -17053 -988 -17054 0 17051 17052 -17053 -988 17055 0 17051 17052 -17053 -988 -17056 0 c 2+1 --> break c (-b^{52, 19}_2 ∧ b^{52, 19}_1 ∧ -b^{52, 19}_0 ∧ p_988) -> break c in CNF: c b^{52, 19}_2 ∨ -b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ -p_988 ∨ break c in DIMACS: 17051 -17052 17053 -988 1162 0 c 2-1 --> 1 c (-b^{52, 19}_2 ∧ b^{52, 19}_1 ∧ -b^{52, 19}_0 ∧ -p_988) -> (-b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ b^{52, 20}_0) c in CNF: c b^{52, 19}_2 ∨ -b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ p_988 ∨ -b^{52, 20}_2 c b^{52, 19}_2 ∨ -b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ p_988 ∨ -b^{52, 20}_1 c b^{52, 19}_2 ∨ -b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ p_988 ∨ b^{52, 20}_0 c in DIMACS: 17051 -17052 17053 988 -17054 0 17051 -17052 17053 988 -17055 0 17051 -17052 17053 988 17056 0 c 1-1 --> 0 c (-b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ b^{52, 19}_0 ∧ -p_988) -> (-b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ -b^{52, 20}_0) c in CNF: c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ p_988 ∨ -b^{52, 20}_2 c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ p_988 ∨ -b^{52, 20}_1 c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ p_988 ∨ -b^{52, 20}_0 c in DIMACS: 17051 17052 -17053 988 -17054 0 17051 17052 -17053 988 -17055 0 17051 17052 -17053 988 -17056 0 c 0-1 --> -1 c (-b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ -b^{52, 19}_0 ∧ -p_988) -> ( b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ b^{52, 20}_0) c in CNF: c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ p_988 ∨ b^{52, 20}_2 c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ p_988 ∨ -b^{52, 20}_1 c b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ p_988 ∨ b^{52, 20}_0 c in DIMACS: 17051 17052 17053 988 17054 0 17051 17052 17053 988 -17055 0 17051 17052 17053 988 17056 0 c -1-1 --> -2 c ( b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ b^{52, 19}_0 ∧ -p_988) -> ( b^{52, 20}_2 ∧ b^{52, 20}_1 ∧ -b^{52, 20}_0) c in CNF: c -b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ p_988 ∨ b^{52, 20}_2 c -b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ p_988 ∨ b^{52, 20}_1 c -b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ p_988 ∨ -b^{52, 20}_0 c in DIMACS: -17051 17052 -17053 988 17054 0 -17051 17052 -17053 988 17055 0 -17051 17052 -17053 988 -17056 0 c -2-1 --> break c ( b^{52, 19}_2 ∧ b^{52, 19}_1 ∧ -b^{52, 19}_0 ∧ -p_988) -> break c in CNF: c -b^{52, 19}_2 ∨ -b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ p_988 ∨ break c in DIMACS: -17051 -17052 17053 988 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 19}_2 ∧ -b^{52, 19}_1 ∧ -b^{52, 19}_0 ∧ true) c in CNF: c -b^{52, 19}_2 ∨ b^{52, 19}_1 ∨ b^{52, 19}_0 ∨ false c in DIMACS: -17051 17052 17053 0 c 3 does not represent an automaton state. c -(-b^{52, 19}_2 ∧ b^{52, 19}_1 ∧ b^{52, 19}_0 ∧ true) c in CNF: c b^{52, 19}_2 ∨ -b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ false c in DIMACS: 17051 -17052 -17053 0 c -3 does not represent an automaton state. c -( b^{52, 19}_2 ∧ b^{52, 19}_1 ∧ b^{52, 19}_0 ∧ true) c in CNF: c -b^{52, 19}_2 ∨ -b^{52, 19}_1 ∨ -b^{52, 19}_0 ∨ false c in DIMACS: -17051 -17052 -17053 0 c i = 20 c -2+1 --> -1 c ( b^{52, 20}_2 ∧ b^{52, 20}_1 ∧ -b^{52, 20}_0 ∧ p_1040) -> ( b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ b^{52, 21}_0) c in CNF: c -b^{52, 20}_2 ∨ -b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ -p_1040 ∨ b^{52, 21}_2 c -b^{52, 20}_2 ∨ -b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ -p_1040 ∨ -b^{52, 21}_1 c -b^{52, 20}_2 ∨ -b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ -p_1040 ∨ b^{52, 21}_0 c in DIMACS: -17054 -17055 17056 -1040 17057 0 -17054 -17055 17056 -1040 -17058 0 -17054 -17055 17056 -1040 17059 0 c -1+1 --> 0 c ( b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ b^{52, 20}_0 ∧ p_1040) -> (-b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ -b^{52, 21}_0) c in CNF: c -b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ -p_1040 ∨ -b^{52, 21}_2 c -b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ -p_1040 ∨ -b^{52, 21}_1 c -b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ -p_1040 ∨ -b^{52, 21}_0 c in DIMACS: -17054 17055 -17056 -1040 -17057 0 -17054 17055 -17056 -1040 -17058 0 -17054 17055 -17056 -1040 -17059 0 c 0+1 --> 1 c (-b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ -b^{52, 20}_0 ∧ p_1040) -> (-b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ b^{52, 21}_0) c in CNF: c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ -p_1040 ∨ -b^{52, 21}_2 c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ -p_1040 ∨ -b^{52, 21}_1 c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ -p_1040 ∨ b^{52, 21}_0 c in DIMACS: 17054 17055 17056 -1040 -17057 0 17054 17055 17056 -1040 -17058 0 17054 17055 17056 -1040 17059 0 c 1+1 --> 2 c (-b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ b^{52, 20}_0 ∧ p_1040) -> (-b^{52, 21}_2 ∧ b^{52, 21}_1 ∧ -b^{52, 21}_0) c in CNF: c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ -p_1040 ∨ -b^{52, 21}_2 c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ -p_1040 ∨ b^{52, 21}_1 c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ -p_1040 ∨ -b^{52, 21}_0 c in DIMACS: 17054 17055 -17056 -1040 -17057 0 17054 17055 -17056 -1040 17058 0 17054 17055 -17056 -1040 -17059 0 c 2+1 --> break c (-b^{52, 20}_2 ∧ b^{52, 20}_1 ∧ -b^{52, 20}_0 ∧ p_1040) -> break c in CNF: c b^{52, 20}_2 ∨ -b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ -p_1040 ∨ break c in DIMACS: 17054 -17055 17056 -1040 1162 0 c 2-1 --> 1 c (-b^{52, 20}_2 ∧ b^{52, 20}_1 ∧ -b^{52, 20}_0 ∧ -p_1040) -> (-b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ b^{52, 21}_0) c in CNF: c b^{52, 20}_2 ∨ -b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ p_1040 ∨ -b^{52, 21}_2 c b^{52, 20}_2 ∨ -b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ p_1040 ∨ -b^{52, 21}_1 c b^{52, 20}_2 ∨ -b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ p_1040 ∨ b^{52, 21}_0 c in DIMACS: 17054 -17055 17056 1040 -17057 0 17054 -17055 17056 1040 -17058 0 17054 -17055 17056 1040 17059 0 c 1-1 --> 0 c (-b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ b^{52, 20}_0 ∧ -p_1040) -> (-b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ -b^{52, 21}_0) c in CNF: c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ p_1040 ∨ -b^{52, 21}_2 c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ p_1040 ∨ -b^{52, 21}_1 c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ p_1040 ∨ -b^{52, 21}_0 c in DIMACS: 17054 17055 -17056 1040 -17057 0 17054 17055 -17056 1040 -17058 0 17054 17055 -17056 1040 -17059 0 c 0-1 --> -1 c (-b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ -b^{52, 20}_0 ∧ -p_1040) -> ( b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ b^{52, 21}_0) c in CNF: c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ p_1040 ∨ b^{52, 21}_2 c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ p_1040 ∨ -b^{52, 21}_1 c b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ p_1040 ∨ b^{52, 21}_0 c in DIMACS: 17054 17055 17056 1040 17057 0 17054 17055 17056 1040 -17058 0 17054 17055 17056 1040 17059 0 c -1-1 --> -2 c ( b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ b^{52, 20}_0 ∧ -p_1040) -> ( b^{52, 21}_2 ∧ b^{52, 21}_1 ∧ -b^{52, 21}_0) c in CNF: c -b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ p_1040 ∨ b^{52, 21}_2 c -b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ p_1040 ∨ b^{52, 21}_1 c -b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ p_1040 ∨ -b^{52, 21}_0 c in DIMACS: -17054 17055 -17056 1040 17057 0 -17054 17055 -17056 1040 17058 0 -17054 17055 -17056 1040 -17059 0 c -2-1 --> break c ( b^{52, 20}_2 ∧ b^{52, 20}_1 ∧ -b^{52, 20}_0 ∧ -p_1040) -> break c in CNF: c -b^{52, 20}_2 ∨ -b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ p_1040 ∨ break c in DIMACS: -17054 -17055 17056 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 20}_2 ∧ -b^{52, 20}_1 ∧ -b^{52, 20}_0 ∧ true) c in CNF: c -b^{52, 20}_2 ∨ b^{52, 20}_1 ∨ b^{52, 20}_0 ∨ false c in DIMACS: -17054 17055 17056 0 c 3 does not represent an automaton state. c -(-b^{52, 20}_2 ∧ b^{52, 20}_1 ∧ b^{52, 20}_0 ∧ true) c in CNF: c b^{52, 20}_2 ∨ -b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ false c in DIMACS: 17054 -17055 -17056 0 c -3 does not represent an automaton state. c -( b^{52, 20}_2 ∧ b^{52, 20}_1 ∧ b^{52, 20}_0 ∧ true) c in CNF: c -b^{52, 20}_2 ∨ -b^{52, 20}_1 ∨ -b^{52, 20}_0 ∨ false c in DIMACS: -17054 -17055 -17056 0 c i = 21 c -2+1 --> -1 c ( b^{52, 21}_2 ∧ b^{52, 21}_1 ∧ -b^{52, 21}_0 ∧ p_1092) -> ( b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ b^{52, 22}_0) c in CNF: c -b^{52, 21}_2 ∨ -b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ -p_1092 ∨ b^{52, 22}_2 c -b^{52, 21}_2 ∨ -b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ -p_1092 ∨ -b^{52, 22}_1 c -b^{52, 21}_2 ∨ -b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ -p_1092 ∨ b^{52, 22}_0 c in DIMACS: -17057 -17058 17059 -1092 17060 0 -17057 -17058 17059 -1092 -17061 0 -17057 -17058 17059 -1092 17062 0 c -1+1 --> 0 c ( b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ b^{52, 21}_0 ∧ p_1092) -> (-b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ -b^{52, 22}_0) c in CNF: c -b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ -p_1092 ∨ -b^{52, 22}_2 c -b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ -p_1092 ∨ -b^{52, 22}_1 c -b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ -p_1092 ∨ -b^{52, 22}_0 c in DIMACS: -17057 17058 -17059 -1092 -17060 0 -17057 17058 -17059 -1092 -17061 0 -17057 17058 -17059 -1092 -17062 0 c 0+1 --> 1 c (-b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ -b^{52, 21}_0 ∧ p_1092) -> (-b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ b^{52, 22}_0) c in CNF: c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ -p_1092 ∨ -b^{52, 22}_2 c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ -p_1092 ∨ -b^{52, 22}_1 c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ -p_1092 ∨ b^{52, 22}_0 c in DIMACS: 17057 17058 17059 -1092 -17060 0 17057 17058 17059 -1092 -17061 0 17057 17058 17059 -1092 17062 0 c 1+1 --> 2 c (-b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ b^{52, 21}_0 ∧ p_1092) -> (-b^{52, 22}_2 ∧ b^{52, 22}_1 ∧ -b^{52, 22}_0) c in CNF: c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ -p_1092 ∨ -b^{52, 22}_2 c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ -p_1092 ∨ b^{52, 22}_1 c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ -p_1092 ∨ -b^{52, 22}_0 c in DIMACS: 17057 17058 -17059 -1092 -17060 0 17057 17058 -17059 -1092 17061 0 17057 17058 -17059 -1092 -17062 0 c 2+1 --> break c (-b^{52, 21}_2 ∧ b^{52, 21}_1 ∧ -b^{52, 21}_0 ∧ p_1092) -> break c in CNF: c b^{52, 21}_2 ∨ -b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ -p_1092 ∨ break c in DIMACS: 17057 -17058 17059 -1092 1162 0 c 2-1 --> 1 c (-b^{52, 21}_2 ∧ b^{52, 21}_1 ∧ -b^{52, 21}_0 ∧ -p_1092) -> (-b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ b^{52, 22}_0) c in CNF: c b^{52, 21}_2 ∨ -b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ p_1092 ∨ -b^{52, 22}_2 c b^{52, 21}_2 ∨ -b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ p_1092 ∨ -b^{52, 22}_1 c b^{52, 21}_2 ∨ -b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ p_1092 ∨ b^{52, 22}_0 c in DIMACS: 17057 -17058 17059 1092 -17060 0 17057 -17058 17059 1092 -17061 0 17057 -17058 17059 1092 17062 0 c 1-1 --> 0 c (-b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ b^{52, 21}_0 ∧ -p_1092) -> (-b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ -b^{52, 22}_0) c in CNF: c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ p_1092 ∨ -b^{52, 22}_2 c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ p_1092 ∨ -b^{52, 22}_1 c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ p_1092 ∨ -b^{52, 22}_0 c in DIMACS: 17057 17058 -17059 1092 -17060 0 17057 17058 -17059 1092 -17061 0 17057 17058 -17059 1092 -17062 0 c 0-1 --> -1 c (-b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ -b^{52, 21}_0 ∧ -p_1092) -> ( b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ b^{52, 22}_0) c in CNF: c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ p_1092 ∨ b^{52, 22}_2 c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ p_1092 ∨ -b^{52, 22}_1 c b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ p_1092 ∨ b^{52, 22}_0 c in DIMACS: 17057 17058 17059 1092 17060 0 17057 17058 17059 1092 -17061 0 17057 17058 17059 1092 17062 0 c -1-1 --> -2 c ( b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ b^{52, 21}_0 ∧ -p_1092) -> ( b^{52, 22}_2 ∧ b^{52, 22}_1 ∧ -b^{52, 22}_0) c in CNF: c -b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ p_1092 ∨ b^{52, 22}_2 c -b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ p_1092 ∨ b^{52, 22}_1 c -b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ p_1092 ∨ -b^{52, 22}_0 c in DIMACS: -17057 17058 -17059 1092 17060 0 -17057 17058 -17059 1092 17061 0 -17057 17058 -17059 1092 -17062 0 c -2-1 --> break c ( b^{52, 21}_2 ∧ b^{52, 21}_1 ∧ -b^{52, 21}_0 ∧ -p_1092) -> break c in CNF: c -b^{52, 21}_2 ∨ -b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ p_1092 ∨ break c in DIMACS: -17057 -17058 17059 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 21}_2 ∧ -b^{52, 21}_1 ∧ -b^{52, 21}_0 ∧ true) c in CNF: c -b^{52, 21}_2 ∨ b^{52, 21}_1 ∨ b^{52, 21}_0 ∨ false c in DIMACS: -17057 17058 17059 0 c 3 does not represent an automaton state. c -(-b^{52, 21}_2 ∧ b^{52, 21}_1 ∧ b^{52, 21}_0 ∧ true) c in CNF: c b^{52, 21}_2 ∨ -b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ false c in DIMACS: 17057 -17058 -17059 0 c -3 does not represent an automaton state. c -( b^{52, 21}_2 ∧ b^{52, 21}_1 ∧ b^{52, 21}_0 ∧ true) c in CNF: c -b^{52, 21}_2 ∨ -b^{52, 21}_1 ∨ -b^{52, 21}_0 ∨ false c in DIMACS: -17057 -17058 -17059 0 c i = 22 c -2+1 --> -1 c ( b^{52, 22}_2 ∧ b^{52, 22}_1 ∧ -b^{52, 22}_0 ∧ p_1144) -> ( b^{52, 23}_2 ∧ -b^{52, 23}_1 ∧ b^{52, 23}_0) c in CNF: c -b^{52, 22}_2 ∨ -b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ -p_1144 ∨ b^{52, 23}_2 c -b^{52, 22}_2 ∨ -b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ -p_1144 ∨ -b^{52, 23}_1 c -b^{52, 22}_2 ∨ -b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ -p_1144 ∨ b^{52, 23}_0 c in DIMACS: -17060 -17061 17062 -1144 17063 0 -17060 -17061 17062 -1144 -17064 0 -17060 -17061 17062 -1144 17065 0 c -1+1 --> 0 c ( b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ b^{52, 22}_0 ∧ p_1144) -> (-b^{52, 23}_2 ∧ -b^{52, 23}_1 ∧ -b^{52, 23}_0) c in CNF: c -b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ -p_1144 ∨ -b^{52, 23}_2 c -b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ -p_1144 ∨ -b^{52, 23}_1 c -b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ -p_1144 ∨ -b^{52, 23}_0 c in DIMACS: -17060 17061 -17062 -1144 -17063 0 -17060 17061 -17062 -1144 -17064 0 -17060 17061 -17062 -1144 -17065 0 c 0+1 --> 1 c (-b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ -b^{52, 22}_0 ∧ p_1144) -> (-b^{52, 23}_2 ∧ -b^{52, 23}_1 ∧ b^{52, 23}_0) c in CNF: c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ -p_1144 ∨ -b^{52, 23}_2 c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ -p_1144 ∨ -b^{52, 23}_1 c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ -p_1144 ∨ b^{52, 23}_0 c in DIMACS: 17060 17061 17062 -1144 -17063 0 17060 17061 17062 -1144 -17064 0 17060 17061 17062 -1144 17065 0 c 1+1 --> 2 c (-b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ b^{52, 22}_0 ∧ p_1144) -> (-b^{52, 23}_2 ∧ b^{52, 23}_1 ∧ -b^{52, 23}_0) c in CNF: c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ -p_1144 ∨ -b^{52, 23}_2 c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ -p_1144 ∨ b^{52, 23}_1 c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ -p_1144 ∨ -b^{52, 23}_0 c in DIMACS: 17060 17061 -17062 -1144 -17063 0 17060 17061 -17062 -1144 17064 0 17060 17061 -17062 -1144 -17065 0 c 2+1 --> break c (-b^{52, 22}_2 ∧ b^{52, 22}_1 ∧ -b^{52, 22}_0 ∧ p_1144) -> break c in CNF: c b^{52, 22}_2 ∨ -b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ -p_1144 ∨ break c in DIMACS: 17060 -17061 17062 -1144 1162 0 c 2-1 --> 1 c (-b^{52, 22}_2 ∧ b^{52, 22}_1 ∧ -b^{52, 22}_0 ∧ -p_1144) -> (-b^{52, 23}_2 ∧ -b^{52, 23}_1 ∧ b^{52, 23}_0) c in CNF: c b^{52, 22}_2 ∨ -b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ p_1144 ∨ -b^{52, 23}_2 c b^{52, 22}_2 ∨ -b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ p_1144 ∨ -b^{52, 23}_1 c b^{52, 22}_2 ∨ -b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ p_1144 ∨ b^{52, 23}_0 c in DIMACS: 17060 -17061 17062 1144 -17063 0 17060 -17061 17062 1144 -17064 0 17060 -17061 17062 1144 17065 0 c 1-1 --> 0 c (-b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ b^{52, 22}_0 ∧ -p_1144) -> (-b^{52, 23}_2 ∧ -b^{52, 23}_1 ∧ -b^{52, 23}_0) c in CNF: c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ p_1144 ∨ -b^{52, 23}_2 c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ p_1144 ∨ -b^{52, 23}_1 c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ p_1144 ∨ -b^{52, 23}_0 c in DIMACS: 17060 17061 -17062 1144 -17063 0 17060 17061 -17062 1144 -17064 0 17060 17061 -17062 1144 -17065 0 c 0-1 --> -1 c (-b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ -b^{52, 22}_0 ∧ -p_1144) -> ( b^{52, 23}_2 ∧ -b^{52, 23}_1 ∧ b^{52, 23}_0) c in CNF: c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ p_1144 ∨ b^{52, 23}_2 c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ p_1144 ∨ -b^{52, 23}_1 c b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ p_1144 ∨ b^{52, 23}_0 c in DIMACS: 17060 17061 17062 1144 17063 0 17060 17061 17062 1144 -17064 0 17060 17061 17062 1144 17065 0 c -1-1 --> -2 c ( b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ b^{52, 22}_0 ∧ -p_1144) -> ( b^{52, 23}_2 ∧ b^{52, 23}_1 ∧ -b^{52, 23}_0) c in CNF: c -b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ p_1144 ∨ b^{52, 23}_2 c -b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ p_1144 ∨ b^{52, 23}_1 c -b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ p_1144 ∨ -b^{52, 23}_0 c in DIMACS: -17060 17061 -17062 1144 17063 0 -17060 17061 -17062 1144 17064 0 -17060 17061 -17062 1144 -17065 0 c -2-1 --> break c ( b^{52, 22}_2 ∧ b^{52, 22}_1 ∧ -b^{52, 22}_0 ∧ -p_1144) -> break c in CNF: c -b^{52, 22}_2 ∨ -b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ p_1144 ∨ break c in DIMACS: -17060 -17061 17062 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{52, 22}_2 ∧ -b^{52, 22}_1 ∧ -b^{52, 22}_0 ∧ true) c in CNF: c -b^{52, 22}_2 ∨ b^{52, 22}_1 ∨ b^{52, 22}_0 ∨ false c in DIMACS: -17060 17061 17062 0 c 3 does not represent an automaton state. c -(-b^{52, 22}_2 ∧ b^{52, 22}_1 ∧ b^{52, 22}_0 ∧ true) c in CNF: c b^{52, 22}_2 ∨ -b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ false c in DIMACS: 17060 -17061 -17062 0 c -3 does not represent an automaton state. c -( b^{52, 22}_2 ∧ b^{52, 22}_1 ∧ b^{52, 22}_0 ∧ true) c in CNF: c -b^{52, 22}_2 ∨ -b^{52, 22}_1 ∨ -b^{52, 22}_0 ∨ false c in DIMACS: -17060 -17061 -17062 0 c INIT for k = 53 c -b^{53, 1}_2 c -b^{53, 1}_1 c -b^{53, 1}_0 c in DIMACS: -17066 0 -17067 0 -17068 0 c Transitions for k = 53 c i = 1 c -2+1 --> -1 c ( b^{53, 1}_2 ∧ b^{53, 1}_1 ∧ -b^{53, 1}_0 ∧ p_53) -> ( b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ b^{53, 2}_0) c in CNF: c -b^{53, 1}_2 ∨ -b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ -p_53 ∨ b^{53, 2}_2 c -b^{53, 1}_2 ∨ -b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ -p_53 ∨ -b^{53, 2}_1 c -b^{53, 1}_2 ∨ -b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ -p_53 ∨ b^{53, 2}_0 c in DIMACS: -17066 -17067 17068 -53 17069 0 -17066 -17067 17068 -53 -17070 0 -17066 -17067 17068 -53 17071 0 c -1+1 --> 0 c ( b^{53, 1}_2 ∧ -b^{53, 1}_1 ∧ b^{53, 1}_0 ∧ p_53) -> (-b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ -b^{53, 2}_0) c in CNF: c -b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ -p_53 ∨ -b^{53, 2}_2 c -b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ -p_53 ∨ -b^{53, 2}_1 c -b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ -p_53 ∨ -b^{53, 2}_0 c in DIMACS: -17066 17067 -17068 -53 -17069 0 -17066 17067 -17068 -53 -17070 0 -17066 17067 -17068 -53 -17071 0 c 0+1 --> 1 c (-b^{53, 1}_2 ∧ -b^{53, 1}_1 ∧ -b^{53, 1}_0 ∧ p_53) -> (-b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ b^{53, 2}_0) c in CNF: c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ -p_53 ∨ -b^{53, 2}_2 c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ -p_53 ∨ -b^{53, 2}_1 c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ -p_53 ∨ b^{53, 2}_0 c in DIMACS: 17066 17067 17068 -53 -17069 0 17066 17067 17068 -53 -17070 0 17066 17067 17068 -53 17071 0 c 1+1 --> 2 c (-b^{53, 1}_2 ∧ -b^{53, 1}_1 ∧ b^{53, 1}_0 ∧ p_53) -> (-b^{53, 2}_2 ∧ b^{53, 2}_1 ∧ -b^{53, 2}_0) c in CNF: c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ -p_53 ∨ -b^{53, 2}_2 c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ -p_53 ∨ b^{53, 2}_1 c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ -p_53 ∨ -b^{53, 2}_0 c in DIMACS: 17066 17067 -17068 -53 -17069 0 17066 17067 -17068 -53 17070 0 17066 17067 -17068 -53 -17071 0 c 2+1 --> break c (-b^{53, 1}_2 ∧ b^{53, 1}_1 ∧ -b^{53, 1}_0 ∧ p_53) -> break c in CNF: c b^{53, 1}_2 ∨ -b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ -p_53 ∨ break c in DIMACS: 17066 -17067 17068 -53 1162 0 c 2-1 --> 1 c (-b^{53, 1}_2 ∧ b^{53, 1}_1 ∧ -b^{53, 1}_0 ∧ -p_53) -> (-b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ b^{53, 2}_0) c in CNF: c b^{53, 1}_2 ∨ -b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ p_53 ∨ -b^{53, 2}_2 c b^{53, 1}_2 ∨ -b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ p_53 ∨ -b^{53, 2}_1 c b^{53, 1}_2 ∨ -b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ p_53 ∨ b^{53, 2}_0 c in DIMACS: 17066 -17067 17068 53 -17069 0 17066 -17067 17068 53 -17070 0 17066 -17067 17068 53 17071 0 c 1-1 --> 0 c (-b^{53, 1}_2 ∧ -b^{53, 1}_1 ∧ b^{53, 1}_0 ∧ -p_53) -> (-b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ -b^{53, 2}_0) c in CNF: c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ p_53 ∨ -b^{53, 2}_2 c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ p_53 ∨ -b^{53, 2}_1 c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ p_53 ∨ -b^{53, 2}_0 c in DIMACS: 17066 17067 -17068 53 -17069 0 17066 17067 -17068 53 -17070 0 17066 17067 -17068 53 -17071 0 c 0-1 --> -1 c (-b^{53, 1}_2 ∧ -b^{53, 1}_1 ∧ -b^{53, 1}_0 ∧ -p_53) -> ( b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ b^{53, 2}_0) c in CNF: c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ p_53 ∨ b^{53, 2}_2 c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ p_53 ∨ -b^{53, 2}_1 c b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ p_53 ∨ b^{53, 2}_0 c in DIMACS: 17066 17067 17068 53 17069 0 17066 17067 17068 53 -17070 0 17066 17067 17068 53 17071 0 c -1-1 --> -2 c ( b^{53, 1}_2 ∧ -b^{53, 1}_1 ∧ b^{53, 1}_0 ∧ -p_53) -> ( b^{53, 2}_2 ∧ b^{53, 2}_1 ∧ -b^{53, 2}_0) c in CNF: c -b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ p_53 ∨ b^{53, 2}_2 c -b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ p_53 ∨ b^{53, 2}_1 c -b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ p_53 ∨ -b^{53, 2}_0 c in DIMACS: -17066 17067 -17068 53 17069 0 -17066 17067 -17068 53 17070 0 -17066 17067 -17068 53 -17071 0 c -2-1 --> break c ( b^{53, 1}_2 ∧ b^{53, 1}_1 ∧ -b^{53, 1}_0 ∧ -p_53) -> break c in CNF: c -b^{53, 1}_2 ∨ -b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ p_53 ∨ break c in DIMACS: -17066 -17067 17068 53 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 1}_2 ∧ -b^{53, 1}_1 ∧ -b^{53, 1}_0 ∧ true) c in CNF: c -b^{53, 1}_2 ∨ b^{53, 1}_1 ∨ b^{53, 1}_0 ∨ false c in DIMACS: -17066 17067 17068 0 c 3 does not represent an automaton state. c -(-b^{53, 1}_2 ∧ b^{53, 1}_1 ∧ b^{53, 1}_0 ∧ true) c in CNF: c b^{53, 1}_2 ∨ -b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ false c in DIMACS: 17066 -17067 -17068 0 c -3 does not represent an automaton state. c -( b^{53, 1}_2 ∧ b^{53, 1}_1 ∧ b^{53, 1}_0 ∧ true) c in CNF: c -b^{53, 1}_2 ∨ -b^{53, 1}_1 ∨ -b^{53, 1}_0 ∨ false c in DIMACS: -17066 -17067 -17068 0 c i = 2 c -2+1 --> -1 c ( b^{53, 2}_2 ∧ b^{53, 2}_1 ∧ -b^{53, 2}_0 ∧ p_106) -> ( b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ b^{53, 3}_0) c in CNF: c -b^{53, 2}_2 ∨ -b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ -p_106 ∨ b^{53, 3}_2 c -b^{53, 2}_2 ∨ -b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ -p_106 ∨ -b^{53, 3}_1 c -b^{53, 2}_2 ∨ -b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ -p_106 ∨ b^{53, 3}_0 c in DIMACS: -17069 -17070 17071 -106 17072 0 -17069 -17070 17071 -106 -17073 0 -17069 -17070 17071 -106 17074 0 c -1+1 --> 0 c ( b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ b^{53, 2}_0 ∧ p_106) -> (-b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ -b^{53, 3}_0) c in CNF: c -b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ -p_106 ∨ -b^{53, 3}_2 c -b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ -p_106 ∨ -b^{53, 3}_1 c -b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ -p_106 ∨ -b^{53, 3}_0 c in DIMACS: -17069 17070 -17071 -106 -17072 0 -17069 17070 -17071 -106 -17073 0 -17069 17070 -17071 -106 -17074 0 c 0+1 --> 1 c (-b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ -b^{53, 2}_0 ∧ p_106) -> (-b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ b^{53, 3}_0) c in CNF: c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ -p_106 ∨ -b^{53, 3}_2 c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ -p_106 ∨ -b^{53, 3}_1 c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ -p_106 ∨ b^{53, 3}_0 c in DIMACS: 17069 17070 17071 -106 -17072 0 17069 17070 17071 -106 -17073 0 17069 17070 17071 -106 17074 0 c 1+1 --> 2 c (-b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ b^{53, 2}_0 ∧ p_106) -> (-b^{53, 3}_2 ∧ b^{53, 3}_1 ∧ -b^{53, 3}_0) c in CNF: c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ -p_106 ∨ -b^{53, 3}_2 c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ -p_106 ∨ b^{53, 3}_1 c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ -p_106 ∨ -b^{53, 3}_0 c in DIMACS: 17069 17070 -17071 -106 -17072 0 17069 17070 -17071 -106 17073 0 17069 17070 -17071 -106 -17074 0 c 2+1 --> break c (-b^{53, 2}_2 ∧ b^{53, 2}_1 ∧ -b^{53, 2}_0 ∧ p_106) -> break c in CNF: c b^{53, 2}_2 ∨ -b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ -p_106 ∨ break c in DIMACS: 17069 -17070 17071 -106 1162 0 c 2-1 --> 1 c (-b^{53, 2}_2 ∧ b^{53, 2}_1 ∧ -b^{53, 2}_0 ∧ -p_106) -> (-b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ b^{53, 3}_0) c in CNF: c b^{53, 2}_2 ∨ -b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ p_106 ∨ -b^{53, 3}_2 c b^{53, 2}_2 ∨ -b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ p_106 ∨ -b^{53, 3}_1 c b^{53, 2}_2 ∨ -b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ p_106 ∨ b^{53, 3}_0 c in DIMACS: 17069 -17070 17071 106 -17072 0 17069 -17070 17071 106 -17073 0 17069 -17070 17071 106 17074 0 c 1-1 --> 0 c (-b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ b^{53, 2}_0 ∧ -p_106) -> (-b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ -b^{53, 3}_0) c in CNF: c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ p_106 ∨ -b^{53, 3}_2 c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ p_106 ∨ -b^{53, 3}_1 c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ p_106 ∨ -b^{53, 3}_0 c in DIMACS: 17069 17070 -17071 106 -17072 0 17069 17070 -17071 106 -17073 0 17069 17070 -17071 106 -17074 0 c 0-1 --> -1 c (-b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ -b^{53, 2}_0 ∧ -p_106) -> ( b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ b^{53, 3}_0) c in CNF: c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ p_106 ∨ b^{53, 3}_2 c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ p_106 ∨ -b^{53, 3}_1 c b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ p_106 ∨ b^{53, 3}_0 c in DIMACS: 17069 17070 17071 106 17072 0 17069 17070 17071 106 -17073 0 17069 17070 17071 106 17074 0 c -1-1 --> -2 c ( b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ b^{53, 2}_0 ∧ -p_106) -> ( b^{53, 3}_2 ∧ b^{53, 3}_1 ∧ -b^{53, 3}_0) c in CNF: c -b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ p_106 ∨ b^{53, 3}_2 c -b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ p_106 ∨ b^{53, 3}_1 c -b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ p_106 ∨ -b^{53, 3}_0 c in DIMACS: -17069 17070 -17071 106 17072 0 -17069 17070 -17071 106 17073 0 -17069 17070 -17071 106 -17074 0 c -2-1 --> break c ( b^{53, 2}_2 ∧ b^{53, 2}_1 ∧ -b^{53, 2}_0 ∧ -p_106) -> break c in CNF: c -b^{53, 2}_2 ∨ -b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ p_106 ∨ break c in DIMACS: -17069 -17070 17071 106 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 2}_2 ∧ -b^{53, 2}_1 ∧ -b^{53, 2}_0 ∧ true) c in CNF: c -b^{53, 2}_2 ∨ b^{53, 2}_1 ∨ b^{53, 2}_0 ∨ false c in DIMACS: -17069 17070 17071 0 c 3 does not represent an automaton state. c -(-b^{53, 2}_2 ∧ b^{53, 2}_1 ∧ b^{53, 2}_0 ∧ true) c in CNF: c b^{53, 2}_2 ∨ -b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ false c in DIMACS: 17069 -17070 -17071 0 c -3 does not represent an automaton state. c -( b^{53, 2}_2 ∧ b^{53, 2}_1 ∧ b^{53, 2}_0 ∧ true) c in CNF: c -b^{53, 2}_2 ∨ -b^{53, 2}_1 ∨ -b^{53, 2}_0 ∨ false c in DIMACS: -17069 -17070 -17071 0 c i = 3 c -2+1 --> -1 c ( b^{53, 3}_2 ∧ b^{53, 3}_1 ∧ -b^{53, 3}_0 ∧ p_159) -> ( b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ b^{53, 4}_0) c in CNF: c -b^{53, 3}_2 ∨ -b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ -p_159 ∨ b^{53, 4}_2 c -b^{53, 3}_2 ∨ -b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ -p_159 ∨ -b^{53, 4}_1 c -b^{53, 3}_2 ∨ -b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ -p_159 ∨ b^{53, 4}_0 c in DIMACS: -17072 -17073 17074 -159 17075 0 -17072 -17073 17074 -159 -17076 0 -17072 -17073 17074 -159 17077 0 c -1+1 --> 0 c ( b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ b^{53, 3}_0 ∧ p_159) -> (-b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ -b^{53, 4}_0) c in CNF: c -b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ -p_159 ∨ -b^{53, 4}_2 c -b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ -p_159 ∨ -b^{53, 4}_1 c -b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ -p_159 ∨ -b^{53, 4}_0 c in DIMACS: -17072 17073 -17074 -159 -17075 0 -17072 17073 -17074 -159 -17076 0 -17072 17073 -17074 -159 -17077 0 c 0+1 --> 1 c (-b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ -b^{53, 3}_0 ∧ p_159) -> (-b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ b^{53, 4}_0) c in CNF: c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ -p_159 ∨ -b^{53, 4}_2 c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ -p_159 ∨ -b^{53, 4}_1 c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ -p_159 ∨ b^{53, 4}_0 c in DIMACS: 17072 17073 17074 -159 -17075 0 17072 17073 17074 -159 -17076 0 17072 17073 17074 -159 17077 0 c 1+1 --> 2 c (-b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ b^{53, 3}_0 ∧ p_159) -> (-b^{53, 4}_2 ∧ b^{53, 4}_1 ∧ -b^{53, 4}_0) c in CNF: c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ -p_159 ∨ -b^{53, 4}_2 c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ -p_159 ∨ b^{53, 4}_1 c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ -p_159 ∨ -b^{53, 4}_0 c in DIMACS: 17072 17073 -17074 -159 -17075 0 17072 17073 -17074 -159 17076 0 17072 17073 -17074 -159 -17077 0 c 2+1 --> break c (-b^{53, 3}_2 ∧ b^{53, 3}_1 ∧ -b^{53, 3}_0 ∧ p_159) -> break c in CNF: c b^{53, 3}_2 ∨ -b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ -p_159 ∨ break c in DIMACS: 17072 -17073 17074 -159 1162 0 c 2-1 --> 1 c (-b^{53, 3}_2 ∧ b^{53, 3}_1 ∧ -b^{53, 3}_0 ∧ -p_159) -> (-b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ b^{53, 4}_0) c in CNF: c b^{53, 3}_2 ∨ -b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ p_159 ∨ -b^{53, 4}_2 c b^{53, 3}_2 ∨ -b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ p_159 ∨ -b^{53, 4}_1 c b^{53, 3}_2 ∨ -b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ p_159 ∨ b^{53, 4}_0 c in DIMACS: 17072 -17073 17074 159 -17075 0 17072 -17073 17074 159 -17076 0 17072 -17073 17074 159 17077 0 c 1-1 --> 0 c (-b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ b^{53, 3}_0 ∧ -p_159) -> (-b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ -b^{53, 4}_0) c in CNF: c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ p_159 ∨ -b^{53, 4}_2 c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ p_159 ∨ -b^{53, 4}_1 c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ p_159 ∨ -b^{53, 4}_0 c in DIMACS: 17072 17073 -17074 159 -17075 0 17072 17073 -17074 159 -17076 0 17072 17073 -17074 159 -17077 0 c 0-1 --> -1 c (-b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ -b^{53, 3}_0 ∧ -p_159) -> ( b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ b^{53, 4}_0) c in CNF: c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ p_159 ∨ b^{53, 4}_2 c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ p_159 ∨ -b^{53, 4}_1 c b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ p_159 ∨ b^{53, 4}_0 c in DIMACS: 17072 17073 17074 159 17075 0 17072 17073 17074 159 -17076 0 17072 17073 17074 159 17077 0 c -1-1 --> -2 c ( b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ b^{53, 3}_0 ∧ -p_159) -> ( b^{53, 4}_2 ∧ b^{53, 4}_1 ∧ -b^{53, 4}_0) c in CNF: c -b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ p_159 ∨ b^{53, 4}_2 c -b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ p_159 ∨ b^{53, 4}_1 c -b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ p_159 ∨ -b^{53, 4}_0 c in DIMACS: -17072 17073 -17074 159 17075 0 -17072 17073 -17074 159 17076 0 -17072 17073 -17074 159 -17077 0 c -2-1 --> break c ( b^{53, 3}_2 ∧ b^{53, 3}_1 ∧ -b^{53, 3}_0 ∧ -p_159) -> break c in CNF: c -b^{53, 3}_2 ∨ -b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ p_159 ∨ break c in DIMACS: -17072 -17073 17074 159 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 3}_2 ∧ -b^{53, 3}_1 ∧ -b^{53, 3}_0 ∧ true) c in CNF: c -b^{53, 3}_2 ∨ b^{53, 3}_1 ∨ b^{53, 3}_0 ∨ false c in DIMACS: -17072 17073 17074 0 c 3 does not represent an automaton state. c -(-b^{53, 3}_2 ∧ b^{53, 3}_1 ∧ b^{53, 3}_0 ∧ true) c in CNF: c b^{53, 3}_2 ∨ -b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ false c in DIMACS: 17072 -17073 -17074 0 c -3 does not represent an automaton state. c -( b^{53, 3}_2 ∧ b^{53, 3}_1 ∧ b^{53, 3}_0 ∧ true) c in CNF: c -b^{53, 3}_2 ∨ -b^{53, 3}_1 ∨ -b^{53, 3}_0 ∨ false c in DIMACS: -17072 -17073 -17074 0 c i = 4 c -2+1 --> -1 c ( b^{53, 4}_2 ∧ b^{53, 4}_1 ∧ -b^{53, 4}_0 ∧ p_212) -> ( b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ b^{53, 5}_0) c in CNF: c -b^{53, 4}_2 ∨ -b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ -p_212 ∨ b^{53, 5}_2 c -b^{53, 4}_2 ∨ -b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ -p_212 ∨ -b^{53, 5}_1 c -b^{53, 4}_2 ∨ -b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ -p_212 ∨ b^{53, 5}_0 c in DIMACS: -17075 -17076 17077 -212 17078 0 -17075 -17076 17077 -212 -17079 0 -17075 -17076 17077 -212 17080 0 c -1+1 --> 0 c ( b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ b^{53, 4}_0 ∧ p_212) -> (-b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ -b^{53, 5}_0) c in CNF: c -b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ -p_212 ∨ -b^{53, 5}_2 c -b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ -p_212 ∨ -b^{53, 5}_1 c -b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ -p_212 ∨ -b^{53, 5}_0 c in DIMACS: -17075 17076 -17077 -212 -17078 0 -17075 17076 -17077 -212 -17079 0 -17075 17076 -17077 -212 -17080 0 c 0+1 --> 1 c (-b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ -b^{53, 4}_0 ∧ p_212) -> (-b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ b^{53, 5}_0) c in CNF: c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ -p_212 ∨ -b^{53, 5}_2 c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ -p_212 ∨ -b^{53, 5}_1 c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ -p_212 ∨ b^{53, 5}_0 c in DIMACS: 17075 17076 17077 -212 -17078 0 17075 17076 17077 -212 -17079 0 17075 17076 17077 -212 17080 0 c 1+1 --> 2 c (-b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ b^{53, 4}_0 ∧ p_212) -> (-b^{53, 5}_2 ∧ b^{53, 5}_1 ∧ -b^{53, 5}_0) c in CNF: c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ -p_212 ∨ -b^{53, 5}_2 c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ -p_212 ∨ b^{53, 5}_1 c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ -p_212 ∨ -b^{53, 5}_0 c in DIMACS: 17075 17076 -17077 -212 -17078 0 17075 17076 -17077 -212 17079 0 17075 17076 -17077 -212 -17080 0 c 2+1 --> break c (-b^{53, 4}_2 ∧ b^{53, 4}_1 ∧ -b^{53, 4}_0 ∧ p_212) -> break c in CNF: c b^{53, 4}_2 ∨ -b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ -p_212 ∨ break c in DIMACS: 17075 -17076 17077 -212 1162 0 c 2-1 --> 1 c (-b^{53, 4}_2 ∧ b^{53, 4}_1 ∧ -b^{53, 4}_0 ∧ -p_212) -> (-b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ b^{53, 5}_0) c in CNF: c b^{53, 4}_2 ∨ -b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ p_212 ∨ -b^{53, 5}_2 c b^{53, 4}_2 ∨ -b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ p_212 ∨ -b^{53, 5}_1 c b^{53, 4}_2 ∨ -b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ p_212 ∨ b^{53, 5}_0 c in DIMACS: 17075 -17076 17077 212 -17078 0 17075 -17076 17077 212 -17079 0 17075 -17076 17077 212 17080 0 c 1-1 --> 0 c (-b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ b^{53, 4}_0 ∧ -p_212) -> (-b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ -b^{53, 5}_0) c in CNF: c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ p_212 ∨ -b^{53, 5}_2 c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ p_212 ∨ -b^{53, 5}_1 c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ p_212 ∨ -b^{53, 5}_0 c in DIMACS: 17075 17076 -17077 212 -17078 0 17075 17076 -17077 212 -17079 0 17075 17076 -17077 212 -17080 0 c 0-1 --> -1 c (-b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ -b^{53, 4}_0 ∧ -p_212) -> ( b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ b^{53, 5}_0) c in CNF: c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ p_212 ∨ b^{53, 5}_2 c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ p_212 ∨ -b^{53, 5}_1 c b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ p_212 ∨ b^{53, 5}_0 c in DIMACS: 17075 17076 17077 212 17078 0 17075 17076 17077 212 -17079 0 17075 17076 17077 212 17080 0 c -1-1 --> -2 c ( b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ b^{53, 4}_0 ∧ -p_212) -> ( b^{53, 5}_2 ∧ b^{53, 5}_1 ∧ -b^{53, 5}_0) c in CNF: c -b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ p_212 ∨ b^{53, 5}_2 c -b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ p_212 ∨ b^{53, 5}_1 c -b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ p_212 ∨ -b^{53, 5}_0 c in DIMACS: -17075 17076 -17077 212 17078 0 -17075 17076 -17077 212 17079 0 -17075 17076 -17077 212 -17080 0 c -2-1 --> break c ( b^{53, 4}_2 ∧ b^{53, 4}_1 ∧ -b^{53, 4}_0 ∧ -p_212) -> break c in CNF: c -b^{53, 4}_2 ∨ -b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ p_212 ∨ break c in DIMACS: -17075 -17076 17077 212 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 4}_2 ∧ -b^{53, 4}_1 ∧ -b^{53, 4}_0 ∧ true) c in CNF: c -b^{53, 4}_2 ∨ b^{53, 4}_1 ∨ b^{53, 4}_0 ∨ false c in DIMACS: -17075 17076 17077 0 c 3 does not represent an automaton state. c -(-b^{53, 4}_2 ∧ b^{53, 4}_1 ∧ b^{53, 4}_0 ∧ true) c in CNF: c b^{53, 4}_2 ∨ -b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ false c in DIMACS: 17075 -17076 -17077 0 c -3 does not represent an automaton state. c -( b^{53, 4}_2 ∧ b^{53, 4}_1 ∧ b^{53, 4}_0 ∧ true) c in CNF: c -b^{53, 4}_2 ∨ -b^{53, 4}_1 ∨ -b^{53, 4}_0 ∨ false c in DIMACS: -17075 -17076 -17077 0 c i = 5 c -2+1 --> -1 c ( b^{53, 5}_2 ∧ b^{53, 5}_1 ∧ -b^{53, 5}_0 ∧ p_265) -> ( b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ b^{53, 6}_0) c in CNF: c -b^{53, 5}_2 ∨ -b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ -p_265 ∨ b^{53, 6}_2 c -b^{53, 5}_2 ∨ -b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ -p_265 ∨ -b^{53, 6}_1 c -b^{53, 5}_2 ∨ -b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ -p_265 ∨ b^{53, 6}_0 c in DIMACS: -17078 -17079 17080 -265 17081 0 -17078 -17079 17080 -265 -17082 0 -17078 -17079 17080 -265 17083 0 c -1+1 --> 0 c ( b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ b^{53, 5}_0 ∧ p_265) -> (-b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ -b^{53, 6}_0) c in CNF: c -b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ -p_265 ∨ -b^{53, 6}_2 c -b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ -p_265 ∨ -b^{53, 6}_1 c -b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ -p_265 ∨ -b^{53, 6}_0 c in DIMACS: -17078 17079 -17080 -265 -17081 0 -17078 17079 -17080 -265 -17082 0 -17078 17079 -17080 -265 -17083 0 c 0+1 --> 1 c (-b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ -b^{53, 5}_0 ∧ p_265) -> (-b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ b^{53, 6}_0) c in CNF: c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ -p_265 ∨ -b^{53, 6}_2 c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ -p_265 ∨ -b^{53, 6}_1 c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ -p_265 ∨ b^{53, 6}_0 c in DIMACS: 17078 17079 17080 -265 -17081 0 17078 17079 17080 -265 -17082 0 17078 17079 17080 -265 17083 0 c 1+1 --> 2 c (-b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ b^{53, 5}_0 ∧ p_265) -> (-b^{53, 6}_2 ∧ b^{53, 6}_1 ∧ -b^{53, 6}_0) c in CNF: c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ -p_265 ∨ -b^{53, 6}_2 c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ -p_265 ∨ b^{53, 6}_1 c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ -p_265 ∨ -b^{53, 6}_0 c in DIMACS: 17078 17079 -17080 -265 -17081 0 17078 17079 -17080 -265 17082 0 17078 17079 -17080 -265 -17083 0 c 2+1 --> break c (-b^{53, 5}_2 ∧ b^{53, 5}_1 ∧ -b^{53, 5}_0 ∧ p_265) -> break c in CNF: c b^{53, 5}_2 ∨ -b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ -p_265 ∨ break c in DIMACS: 17078 -17079 17080 -265 1162 0 c 2-1 --> 1 c (-b^{53, 5}_2 ∧ b^{53, 5}_1 ∧ -b^{53, 5}_0 ∧ -p_265) -> (-b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ b^{53, 6}_0) c in CNF: c b^{53, 5}_2 ∨ -b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ p_265 ∨ -b^{53, 6}_2 c b^{53, 5}_2 ∨ -b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ p_265 ∨ -b^{53, 6}_1 c b^{53, 5}_2 ∨ -b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ p_265 ∨ b^{53, 6}_0 c in DIMACS: 17078 -17079 17080 265 -17081 0 17078 -17079 17080 265 -17082 0 17078 -17079 17080 265 17083 0 c 1-1 --> 0 c (-b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ b^{53, 5}_0 ∧ -p_265) -> (-b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ -b^{53, 6}_0) c in CNF: c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ p_265 ∨ -b^{53, 6}_2 c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ p_265 ∨ -b^{53, 6}_1 c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ p_265 ∨ -b^{53, 6}_0 c in DIMACS: 17078 17079 -17080 265 -17081 0 17078 17079 -17080 265 -17082 0 17078 17079 -17080 265 -17083 0 c 0-1 --> -1 c (-b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ -b^{53, 5}_0 ∧ -p_265) -> ( b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ b^{53, 6}_0) c in CNF: c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ p_265 ∨ b^{53, 6}_2 c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ p_265 ∨ -b^{53, 6}_1 c b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ p_265 ∨ b^{53, 6}_0 c in DIMACS: 17078 17079 17080 265 17081 0 17078 17079 17080 265 -17082 0 17078 17079 17080 265 17083 0 c -1-1 --> -2 c ( b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ b^{53, 5}_0 ∧ -p_265) -> ( b^{53, 6}_2 ∧ b^{53, 6}_1 ∧ -b^{53, 6}_0) c in CNF: c -b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ p_265 ∨ b^{53, 6}_2 c -b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ p_265 ∨ b^{53, 6}_1 c -b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ p_265 ∨ -b^{53, 6}_0 c in DIMACS: -17078 17079 -17080 265 17081 0 -17078 17079 -17080 265 17082 0 -17078 17079 -17080 265 -17083 0 c -2-1 --> break c ( b^{53, 5}_2 ∧ b^{53, 5}_1 ∧ -b^{53, 5}_0 ∧ -p_265) -> break c in CNF: c -b^{53, 5}_2 ∨ -b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ p_265 ∨ break c in DIMACS: -17078 -17079 17080 265 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 5}_2 ∧ -b^{53, 5}_1 ∧ -b^{53, 5}_0 ∧ true) c in CNF: c -b^{53, 5}_2 ∨ b^{53, 5}_1 ∨ b^{53, 5}_0 ∨ false c in DIMACS: -17078 17079 17080 0 c 3 does not represent an automaton state. c -(-b^{53, 5}_2 ∧ b^{53, 5}_1 ∧ b^{53, 5}_0 ∧ true) c in CNF: c b^{53, 5}_2 ∨ -b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ false c in DIMACS: 17078 -17079 -17080 0 c -3 does not represent an automaton state. c -( b^{53, 5}_2 ∧ b^{53, 5}_1 ∧ b^{53, 5}_0 ∧ true) c in CNF: c -b^{53, 5}_2 ∨ -b^{53, 5}_1 ∨ -b^{53, 5}_0 ∨ false c in DIMACS: -17078 -17079 -17080 0 c i = 6 c -2+1 --> -1 c ( b^{53, 6}_2 ∧ b^{53, 6}_1 ∧ -b^{53, 6}_0 ∧ p_318) -> ( b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ b^{53, 7}_0) c in CNF: c -b^{53, 6}_2 ∨ -b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ -p_318 ∨ b^{53, 7}_2 c -b^{53, 6}_2 ∨ -b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ -p_318 ∨ -b^{53, 7}_1 c -b^{53, 6}_2 ∨ -b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ -p_318 ∨ b^{53, 7}_0 c in DIMACS: -17081 -17082 17083 -318 17084 0 -17081 -17082 17083 -318 -17085 0 -17081 -17082 17083 -318 17086 0 c -1+1 --> 0 c ( b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ b^{53, 6}_0 ∧ p_318) -> (-b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ -b^{53, 7}_0) c in CNF: c -b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ -p_318 ∨ -b^{53, 7}_2 c -b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ -p_318 ∨ -b^{53, 7}_1 c -b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ -p_318 ∨ -b^{53, 7}_0 c in DIMACS: -17081 17082 -17083 -318 -17084 0 -17081 17082 -17083 -318 -17085 0 -17081 17082 -17083 -318 -17086 0 c 0+1 --> 1 c (-b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ -b^{53, 6}_0 ∧ p_318) -> (-b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ b^{53, 7}_0) c in CNF: c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ -p_318 ∨ -b^{53, 7}_2 c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ -p_318 ∨ -b^{53, 7}_1 c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ -p_318 ∨ b^{53, 7}_0 c in DIMACS: 17081 17082 17083 -318 -17084 0 17081 17082 17083 -318 -17085 0 17081 17082 17083 -318 17086 0 c 1+1 --> 2 c (-b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ b^{53, 6}_0 ∧ p_318) -> (-b^{53, 7}_2 ∧ b^{53, 7}_1 ∧ -b^{53, 7}_0) c in CNF: c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ -p_318 ∨ -b^{53, 7}_2 c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ -p_318 ∨ b^{53, 7}_1 c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ -p_318 ∨ -b^{53, 7}_0 c in DIMACS: 17081 17082 -17083 -318 -17084 0 17081 17082 -17083 -318 17085 0 17081 17082 -17083 -318 -17086 0 c 2+1 --> break c (-b^{53, 6}_2 ∧ b^{53, 6}_1 ∧ -b^{53, 6}_0 ∧ p_318) -> break c in CNF: c b^{53, 6}_2 ∨ -b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ -p_318 ∨ break c in DIMACS: 17081 -17082 17083 -318 1162 0 c 2-1 --> 1 c (-b^{53, 6}_2 ∧ b^{53, 6}_1 ∧ -b^{53, 6}_0 ∧ -p_318) -> (-b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ b^{53, 7}_0) c in CNF: c b^{53, 6}_2 ∨ -b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ p_318 ∨ -b^{53, 7}_2 c b^{53, 6}_2 ∨ -b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ p_318 ∨ -b^{53, 7}_1 c b^{53, 6}_2 ∨ -b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ p_318 ∨ b^{53, 7}_0 c in DIMACS: 17081 -17082 17083 318 -17084 0 17081 -17082 17083 318 -17085 0 17081 -17082 17083 318 17086 0 c 1-1 --> 0 c (-b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ b^{53, 6}_0 ∧ -p_318) -> (-b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ -b^{53, 7}_0) c in CNF: c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ p_318 ∨ -b^{53, 7}_2 c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ p_318 ∨ -b^{53, 7}_1 c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ p_318 ∨ -b^{53, 7}_0 c in DIMACS: 17081 17082 -17083 318 -17084 0 17081 17082 -17083 318 -17085 0 17081 17082 -17083 318 -17086 0 c 0-1 --> -1 c (-b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ -b^{53, 6}_0 ∧ -p_318) -> ( b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ b^{53, 7}_0) c in CNF: c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ p_318 ∨ b^{53, 7}_2 c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ p_318 ∨ -b^{53, 7}_1 c b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ p_318 ∨ b^{53, 7}_0 c in DIMACS: 17081 17082 17083 318 17084 0 17081 17082 17083 318 -17085 0 17081 17082 17083 318 17086 0 c -1-1 --> -2 c ( b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ b^{53, 6}_0 ∧ -p_318) -> ( b^{53, 7}_2 ∧ b^{53, 7}_1 ∧ -b^{53, 7}_0) c in CNF: c -b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ p_318 ∨ b^{53, 7}_2 c -b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ p_318 ∨ b^{53, 7}_1 c -b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ p_318 ∨ -b^{53, 7}_0 c in DIMACS: -17081 17082 -17083 318 17084 0 -17081 17082 -17083 318 17085 0 -17081 17082 -17083 318 -17086 0 c -2-1 --> break c ( b^{53, 6}_2 ∧ b^{53, 6}_1 ∧ -b^{53, 6}_0 ∧ -p_318) -> break c in CNF: c -b^{53, 6}_2 ∨ -b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ p_318 ∨ break c in DIMACS: -17081 -17082 17083 318 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 6}_2 ∧ -b^{53, 6}_1 ∧ -b^{53, 6}_0 ∧ true) c in CNF: c -b^{53, 6}_2 ∨ b^{53, 6}_1 ∨ b^{53, 6}_0 ∨ false c in DIMACS: -17081 17082 17083 0 c 3 does not represent an automaton state. c -(-b^{53, 6}_2 ∧ b^{53, 6}_1 ∧ b^{53, 6}_0 ∧ true) c in CNF: c b^{53, 6}_2 ∨ -b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ false c in DIMACS: 17081 -17082 -17083 0 c -3 does not represent an automaton state. c -( b^{53, 6}_2 ∧ b^{53, 6}_1 ∧ b^{53, 6}_0 ∧ true) c in CNF: c -b^{53, 6}_2 ∨ -b^{53, 6}_1 ∨ -b^{53, 6}_0 ∨ false c in DIMACS: -17081 -17082 -17083 0 c i = 7 c -2+1 --> -1 c ( b^{53, 7}_2 ∧ b^{53, 7}_1 ∧ -b^{53, 7}_0 ∧ p_371) -> ( b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ b^{53, 8}_0) c in CNF: c -b^{53, 7}_2 ∨ -b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ -p_371 ∨ b^{53, 8}_2 c -b^{53, 7}_2 ∨ -b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ -p_371 ∨ -b^{53, 8}_1 c -b^{53, 7}_2 ∨ -b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ -p_371 ∨ b^{53, 8}_0 c in DIMACS: -17084 -17085 17086 -371 17087 0 -17084 -17085 17086 -371 -17088 0 -17084 -17085 17086 -371 17089 0 c -1+1 --> 0 c ( b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ b^{53, 7}_0 ∧ p_371) -> (-b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ -b^{53, 8}_0) c in CNF: c -b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ -p_371 ∨ -b^{53, 8}_2 c -b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ -p_371 ∨ -b^{53, 8}_1 c -b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ -p_371 ∨ -b^{53, 8}_0 c in DIMACS: -17084 17085 -17086 -371 -17087 0 -17084 17085 -17086 -371 -17088 0 -17084 17085 -17086 -371 -17089 0 c 0+1 --> 1 c (-b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ -b^{53, 7}_0 ∧ p_371) -> (-b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ b^{53, 8}_0) c in CNF: c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ -p_371 ∨ -b^{53, 8}_2 c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ -p_371 ∨ -b^{53, 8}_1 c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ -p_371 ∨ b^{53, 8}_0 c in DIMACS: 17084 17085 17086 -371 -17087 0 17084 17085 17086 -371 -17088 0 17084 17085 17086 -371 17089 0 c 1+1 --> 2 c (-b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ b^{53, 7}_0 ∧ p_371) -> (-b^{53, 8}_2 ∧ b^{53, 8}_1 ∧ -b^{53, 8}_0) c in CNF: c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ -p_371 ∨ -b^{53, 8}_2 c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ -p_371 ∨ b^{53, 8}_1 c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ -p_371 ∨ -b^{53, 8}_0 c in DIMACS: 17084 17085 -17086 -371 -17087 0 17084 17085 -17086 -371 17088 0 17084 17085 -17086 -371 -17089 0 c 2+1 --> break c (-b^{53, 7}_2 ∧ b^{53, 7}_1 ∧ -b^{53, 7}_0 ∧ p_371) -> break c in CNF: c b^{53, 7}_2 ∨ -b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ -p_371 ∨ break c in DIMACS: 17084 -17085 17086 -371 1162 0 c 2-1 --> 1 c (-b^{53, 7}_2 ∧ b^{53, 7}_1 ∧ -b^{53, 7}_0 ∧ -p_371) -> (-b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ b^{53, 8}_0) c in CNF: c b^{53, 7}_2 ∨ -b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ p_371 ∨ -b^{53, 8}_2 c b^{53, 7}_2 ∨ -b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ p_371 ∨ -b^{53, 8}_1 c b^{53, 7}_2 ∨ -b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ p_371 ∨ b^{53, 8}_0 c in DIMACS: 17084 -17085 17086 371 -17087 0 17084 -17085 17086 371 -17088 0 17084 -17085 17086 371 17089 0 c 1-1 --> 0 c (-b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ b^{53, 7}_0 ∧ -p_371) -> (-b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ -b^{53, 8}_0) c in CNF: c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ p_371 ∨ -b^{53, 8}_2 c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ p_371 ∨ -b^{53, 8}_1 c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ p_371 ∨ -b^{53, 8}_0 c in DIMACS: 17084 17085 -17086 371 -17087 0 17084 17085 -17086 371 -17088 0 17084 17085 -17086 371 -17089 0 c 0-1 --> -1 c (-b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ -b^{53, 7}_0 ∧ -p_371) -> ( b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ b^{53, 8}_0) c in CNF: c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ p_371 ∨ b^{53, 8}_2 c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ p_371 ∨ -b^{53, 8}_1 c b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ p_371 ∨ b^{53, 8}_0 c in DIMACS: 17084 17085 17086 371 17087 0 17084 17085 17086 371 -17088 0 17084 17085 17086 371 17089 0 c -1-1 --> -2 c ( b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ b^{53, 7}_0 ∧ -p_371) -> ( b^{53, 8}_2 ∧ b^{53, 8}_1 ∧ -b^{53, 8}_0) c in CNF: c -b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ p_371 ∨ b^{53, 8}_2 c -b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ p_371 ∨ b^{53, 8}_1 c -b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ p_371 ∨ -b^{53, 8}_0 c in DIMACS: -17084 17085 -17086 371 17087 0 -17084 17085 -17086 371 17088 0 -17084 17085 -17086 371 -17089 0 c -2-1 --> break c ( b^{53, 7}_2 ∧ b^{53, 7}_1 ∧ -b^{53, 7}_0 ∧ -p_371) -> break c in CNF: c -b^{53, 7}_2 ∨ -b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ p_371 ∨ break c in DIMACS: -17084 -17085 17086 371 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 7}_2 ∧ -b^{53, 7}_1 ∧ -b^{53, 7}_0 ∧ true) c in CNF: c -b^{53, 7}_2 ∨ b^{53, 7}_1 ∨ b^{53, 7}_0 ∨ false c in DIMACS: -17084 17085 17086 0 c 3 does not represent an automaton state. c -(-b^{53, 7}_2 ∧ b^{53, 7}_1 ∧ b^{53, 7}_0 ∧ true) c in CNF: c b^{53, 7}_2 ∨ -b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ false c in DIMACS: 17084 -17085 -17086 0 c -3 does not represent an automaton state. c -( b^{53, 7}_2 ∧ b^{53, 7}_1 ∧ b^{53, 7}_0 ∧ true) c in CNF: c -b^{53, 7}_2 ∨ -b^{53, 7}_1 ∨ -b^{53, 7}_0 ∨ false c in DIMACS: -17084 -17085 -17086 0 c i = 8 c -2+1 --> -1 c ( b^{53, 8}_2 ∧ b^{53, 8}_1 ∧ -b^{53, 8}_0 ∧ p_424) -> ( b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ b^{53, 9}_0) c in CNF: c -b^{53, 8}_2 ∨ -b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ -p_424 ∨ b^{53, 9}_2 c -b^{53, 8}_2 ∨ -b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ -p_424 ∨ -b^{53, 9}_1 c -b^{53, 8}_2 ∨ -b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ -p_424 ∨ b^{53, 9}_0 c in DIMACS: -17087 -17088 17089 -424 17090 0 -17087 -17088 17089 -424 -17091 0 -17087 -17088 17089 -424 17092 0 c -1+1 --> 0 c ( b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ b^{53, 8}_0 ∧ p_424) -> (-b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ -b^{53, 9}_0) c in CNF: c -b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ -p_424 ∨ -b^{53, 9}_2 c -b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ -p_424 ∨ -b^{53, 9}_1 c -b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ -p_424 ∨ -b^{53, 9}_0 c in DIMACS: -17087 17088 -17089 -424 -17090 0 -17087 17088 -17089 -424 -17091 0 -17087 17088 -17089 -424 -17092 0 c 0+1 --> 1 c (-b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ -b^{53, 8}_0 ∧ p_424) -> (-b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ b^{53, 9}_0) c in CNF: c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ -p_424 ∨ -b^{53, 9}_2 c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ -p_424 ∨ -b^{53, 9}_1 c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ -p_424 ∨ b^{53, 9}_0 c in DIMACS: 17087 17088 17089 -424 -17090 0 17087 17088 17089 -424 -17091 0 17087 17088 17089 -424 17092 0 c 1+1 --> 2 c (-b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ b^{53, 8}_0 ∧ p_424) -> (-b^{53, 9}_2 ∧ b^{53, 9}_1 ∧ -b^{53, 9}_0) c in CNF: c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ -p_424 ∨ -b^{53, 9}_2 c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ -p_424 ∨ b^{53, 9}_1 c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ -p_424 ∨ -b^{53, 9}_0 c in DIMACS: 17087 17088 -17089 -424 -17090 0 17087 17088 -17089 -424 17091 0 17087 17088 -17089 -424 -17092 0 c 2+1 --> break c (-b^{53, 8}_2 ∧ b^{53, 8}_1 ∧ -b^{53, 8}_0 ∧ p_424) -> break c in CNF: c b^{53, 8}_2 ∨ -b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ -p_424 ∨ break c in DIMACS: 17087 -17088 17089 -424 1162 0 c 2-1 --> 1 c (-b^{53, 8}_2 ∧ b^{53, 8}_1 ∧ -b^{53, 8}_0 ∧ -p_424) -> (-b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ b^{53, 9}_0) c in CNF: c b^{53, 8}_2 ∨ -b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ p_424 ∨ -b^{53, 9}_2 c b^{53, 8}_2 ∨ -b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ p_424 ∨ -b^{53, 9}_1 c b^{53, 8}_2 ∨ -b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ p_424 ∨ b^{53, 9}_0 c in DIMACS: 17087 -17088 17089 424 -17090 0 17087 -17088 17089 424 -17091 0 17087 -17088 17089 424 17092 0 c 1-1 --> 0 c (-b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ b^{53, 8}_0 ∧ -p_424) -> (-b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ -b^{53, 9}_0) c in CNF: c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ p_424 ∨ -b^{53, 9}_2 c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ p_424 ∨ -b^{53, 9}_1 c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ p_424 ∨ -b^{53, 9}_0 c in DIMACS: 17087 17088 -17089 424 -17090 0 17087 17088 -17089 424 -17091 0 17087 17088 -17089 424 -17092 0 c 0-1 --> -1 c (-b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ -b^{53, 8}_0 ∧ -p_424) -> ( b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ b^{53, 9}_0) c in CNF: c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ p_424 ∨ b^{53, 9}_2 c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ p_424 ∨ -b^{53, 9}_1 c b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ p_424 ∨ b^{53, 9}_0 c in DIMACS: 17087 17088 17089 424 17090 0 17087 17088 17089 424 -17091 0 17087 17088 17089 424 17092 0 c -1-1 --> -2 c ( b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ b^{53, 8}_0 ∧ -p_424) -> ( b^{53, 9}_2 ∧ b^{53, 9}_1 ∧ -b^{53, 9}_0) c in CNF: c -b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ p_424 ∨ b^{53, 9}_2 c -b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ p_424 ∨ b^{53, 9}_1 c -b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ p_424 ∨ -b^{53, 9}_0 c in DIMACS: -17087 17088 -17089 424 17090 0 -17087 17088 -17089 424 17091 0 -17087 17088 -17089 424 -17092 0 c -2-1 --> break c ( b^{53, 8}_2 ∧ b^{53, 8}_1 ∧ -b^{53, 8}_0 ∧ -p_424) -> break c in CNF: c -b^{53, 8}_2 ∨ -b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ p_424 ∨ break c in DIMACS: -17087 -17088 17089 424 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 8}_2 ∧ -b^{53, 8}_1 ∧ -b^{53, 8}_0 ∧ true) c in CNF: c -b^{53, 8}_2 ∨ b^{53, 8}_1 ∨ b^{53, 8}_0 ∨ false c in DIMACS: -17087 17088 17089 0 c 3 does not represent an automaton state. c -(-b^{53, 8}_2 ∧ b^{53, 8}_1 ∧ b^{53, 8}_0 ∧ true) c in CNF: c b^{53, 8}_2 ∨ -b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ false c in DIMACS: 17087 -17088 -17089 0 c -3 does not represent an automaton state. c -( b^{53, 8}_2 ∧ b^{53, 8}_1 ∧ b^{53, 8}_0 ∧ true) c in CNF: c -b^{53, 8}_2 ∨ -b^{53, 8}_1 ∨ -b^{53, 8}_0 ∨ false c in DIMACS: -17087 -17088 -17089 0 c i = 9 c -2+1 --> -1 c ( b^{53, 9}_2 ∧ b^{53, 9}_1 ∧ -b^{53, 9}_0 ∧ p_477) -> ( b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ b^{53, 10}_0) c in CNF: c -b^{53, 9}_2 ∨ -b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ -p_477 ∨ b^{53, 10}_2 c -b^{53, 9}_2 ∨ -b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ -p_477 ∨ -b^{53, 10}_1 c -b^{53, 9}_2 ∨ -b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ -p_477 ∨ b^{53, 10}_0 c in DIMACS: -17090 -17091 17092 -477 17093 0 -17090 -17091 17092 -477 -17094 0 -17090 -17091 17092 -477 17095 0 c -1+1 --> 0 c ( b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ b^{53, 9}_0 ∧ p_477) -> (-b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ -b^{53, 10}_0) c in CNF: c -b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ -p_477 ∨ -b^{53, 10}_2 c -b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ -p_477 ∨ -b^{53, 10}_1 c -b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ -p_477 ∨ -b^{53, 10}_0 c in DIMACS: -17090 17091 -17092 -477 -17093 0 -17090 17091 -17092 -477 -17094 0 -17090 17091 -17092 -477 -17095 0 c 0+1 --> 1 c (-b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ -b^{53, 9}_0 ∧ p_477) -> (-b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ b^{53, 10}_0) c in CNF: c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ -p_477 ∨ -b^{53, 10}_2 c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ -p_477 ∨ -b^{53, 10}_1 c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ -p_477 ∨ b^{53, 10}_0 c in DIMACS: 17090 17091 17092 -477 -17093 0 17090 17091 17092 -477 -17094 0 17090 17091 17092 -477 17095 0 c 1+1 --> 2 c (-b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ b^{53, 9}_0 ∧ p_477) -> (-b^{53, 10}_2 ∧ b^{53, 10}_1 ∧ -b^{53, 10}_0) c in CNF: c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ -p_477 ∨ -b^{53, 10}_2 c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ -p_477 ∨ b^{53, 10}_1 c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ -p_477 ∨ -b^{53, 10}_0 c in DIMACS: 17090 17091 -17092 -477 -17093 0 17090 17091 -17092 -477 17094 0 17090 17091 -17092 -477 -17095 0 c 2+1 --> break c (-b^{53, 9}_2 ∧ b^{53, 9}_1 ∧ -b^{53, 9}_0 ∧ p_477) -> break c in CNF: c b^{53, 9}_2 ∨ -b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ -p_477 ∨ break c in DIMACS: 17090 -17091 17092 -477 1162 0 c 2-1 --> 1 c (-b^{53, 9}_2 ∧ b^{53, 9}_1 ∧ -b^{53, 9}_0 ∧ -p_477) -> (-b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ b^{53, 10}_0) c in CNF: c b^{53, 9}_2 ∨ -b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ p_477 ∨ -b^{53, 10}_2 c b^{53, 9}_2 ∨ -b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ p_477 ∨ -b^{53, 10}_1 c b^{53, 9}_2 ∨ -b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ p_477 ∨ b^{53, 10}_0 c in DIMACS: 17090 -17091 17092 477 -17093 0 17090 -17091 17092 477 -17094 0 17090 -17091 17092 477 17095 0 c 1-1 --> 0 c (-b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ b^{53, 9}_0 ∧ -p_477) -> (-b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ -b^{53, 10}_0) c in CNF: c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ p_477 ∨ -b^{53, 10}_2 c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ p_477 ∨ -b^{53, 10}_1 c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ p_477 ∨ -b^{53, 10}_0 c in DIMACS: 17090 17091 -17092 477 -17093 0 17090 17091 -17092 477 -17094 0 17090 17091 -17092 477 -17095 0 c 0-1 --> -1 c (-b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ -b^{53, 9}_0 ∧ -p_477) -> ( b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ b^{53, 10}_0) c in CNF: c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ p_477 ∨ b^{53, 10}_2 c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ p_477 ∨ -b^{53, 10}_1 c b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ p_477 ∨ b^{53, 10}_0 c in DIMACS: 17090 17091 17092 477 17093 0 17090 17091 17092 477 -17094 0 17090 17091 17092 477 17095 0 c -1-1 --> -2 c ( b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ b^{53, 9}_0 ∧ -p_477) -> ( b^{53, 10}_2 ∧ b^{53, 10}_1 ∧ -b^{53, 10}_0) c in CNF: c -b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ p_477 ∨ b^{53, 10}_2 c -b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ p_477 ∨ b^{53, 10}_1 c -b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ p_477 ∨ -b^{53, 10}_0 c in DIMACS: -17090 17091 -17092 477 17093 0 -17090 17091 -17092 477 17094 0 -17090 17091 -17092 477 -17095 0 c -2-1 --> break c ( b^{53, 9}_2 ∧ b^{53, 9}_1 ∧ -b^{53, 9}_0 ∧ -p_477) -> break c in CNF: c -b^{53, 9}_2 ∨ -b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ p_477 ∨ break c in DIMACS: -17090 -17091 17092 477 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 9}_2 ∧ -b^{53, 9}_1 ∧ -b^{53, 9}_0 ∧ true) c in CNF: c -b^{53, 9}_2 ∨ b^{53, 9}_1 ∨ b^{53, 9}_0 ∨ false c in DIMACS: -17090 17091 17092 0 c 3 does not represent an automaton state. c -(-b^{53, 9}_2 ∧ b^{53, 9}_1 ∧ b^{53, 9}_0 ∧ true) c in CNF: c b^{53, 9}_2 ∨ -b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ false c in DIMACS: 17090 -17091 -17092 0 c -3 does not represent an automaton state. c -( b^{53, 9}_2 ∧ b^{53, 9}_1 ∧ b^{53, 9}_0 ∧ true) c in CNF: c -b^{53, 9}_2 ∨ -b^{53, 9}_1 ∨ -b^{53, 9}_0 ∨ false c in DIMACS: -17090 -17091 -17092 0 c i = 10 c -2+1 --> -1 c ( b^{53, 10}_2 ∧ b^{53, 10}_1 ∧ -b^{53, 10}_0 ∧ p_530) -> ( b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ b^{53, 11}_0) c in CNF: c -b^{53, 10}_2 ∨ -b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ -p_530 ∨ b^{53, 11}_2 c -b^{53, 10}_2 ∨ -b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ -p_530 ∨ -b^{53, 11}_1 c -b^{53, 10}_2 ∨ -b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ -p_530 ∨ b^{53, 11}_0 c in DIMACS: -17093 -17094 17095 -530 17096 0 -17093 -17094 17095 -530 -17097 0 -17093 -17094 17095 -530 17098 0 c -1+1 --> 0 c ( b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ b^{53, 10}_0 ∧ p_530) -> (-b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ -b^{53, 11}_0) c in CNF: c -b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ -p_530 ∨ -b^{53, 11}_2 c -b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ -p_530 ∨ -b^{53, 11}_1 c -b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ -p_530 ∨ -b^{53, 11}_0 c in DIMACS: -17093 17094 -17095 -530 -17096 0 -17093 17094 -17095 -530 -17097 0 -17093 17094 -17095 -530 -17098 0 c 0+1 --> 1 c (-b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ -b^{53, 10}_0 ∧ p_530) -> (-b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ b^{53, 11}_0) c in CNF: c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ -p_530 ∨ -b^{53, 11}_2 c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ -p_530 ∨ -b^{53, 11}_1 c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ -p_530 ∨ b^{53, 11}_0 c in DIMACS: 17093 17094 17095 -530 -17096 0 17093 17094 17095 -530 -17097 0 17093 17094 17095 -530 17098 0 c 1+1 --> 2 c (-b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ b^{53, 10}_0 ∧ p_530) -> (-b^{53, 11}_2 ∧ b^{53, 11}_1 ∧ -b^{53, 11}_0) c in CNF: c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ -p_530 ∨ -b^{53, 11}_2 c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ -p_530 ∨ b^{53, 11}_1 c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ -p_530 ∨ -b^{53, 11}_0 c in DIMACS: 17093 17094 -17095 -530 -17096 0 17093 17094 -17095 -530 17097 0 17093 17094 -17095 -530 -17098 0 c 2+1 --> break c (-b^{53, 10}_2 ∧ b^{53, 10}_1 ∧ -b^{53, 10}_0 ∧ p_530) -> break c in CNF: c b^{53, 10}_2 ∨ -b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ -p_530 ∨ break c in DIMACS: 17093 -17094 17095 -530 1162 0 c 2-1 --> 1 c (-b^{53, 10}_2 ∧ b^{53, 10}_1 ∧ -b^{53, 10}_0 ∧ -p_530) -> (-b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ b^{53, 11}_0) c in CNF: c b^{53, 10}_2 ∨ -b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ p_530 ∨ -b^{53, 11}_2 c b^{53, 10}_2 ∨ -b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ p_530 ∨ -b^{53, 11}_1 c b^{53, 10}_2 ∨ -b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ p_530 ∨ b^{53, 11}_0 c in DIMACS: 17093 -17094 17095 530 -17096 0 17093 -17094 17095 530 -17097 0 17093 -17094 17095 530 17098 0 c 1-1 --> 0 c (-b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ b^{53, 10}_0 ∧ -p_530) -> (-b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ -b^{53, 11}_0) c in CNF: c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ p_530 ∨ -b^{53, 11}_2 c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ p_530 ∨ -b^{53, 11}_1 c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ p_530 ∨ -b^{53, 11}_0 c in DIMACS: 17093 17094 -17095 530 -17096 0 17093 17094 -17095 530 -17097 0 17093 17094 -17095 530 -17098 0 c 0-1 --> -1 c (-b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ -b^{53, 10}_0 ∧ -p_530) -> ( b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ b^{53, 11}_0) c in CNF: c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ p_530 ∨ b^{53, 11}_2 c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ p_530 ∨ -b^{53, 11}_1 c b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ p_530 ∨ b^{53, 11}_0 c in DIMACS: 17093 17094 17095 530 17096 0 17093 17094 17095 530 -17097 0 17093 17094 17095 530 17098 0 c -1-1 --> -2 c ( b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ b^{53, 10}_0 ∧ -p_530) -> ( b^{53, 11}_2 ∧ b^{53, 11}_1 ∧ -b^{53, 11}_0) c in CNF: c -b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ p_530 ∨ b^{53, 11}_2 c -b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ p_530 ∨ b^{53, 11}_1 c -b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ p_530 ∨ -b^{53, 11}_0 c in DIMACS: -17093 17094 -17095 530 17096 0 -17093 17094 -17095 530 17097 0 -17093 17094 -17095 530 -17098 0 c -2-1 --> break c ( b^{53, 10}_2 ∧ b^{53, 10}_1 ∧ -b^{53, 10}_0 ∧ -p_530) -> break c in CNF: c -b^{53, 10}_2 ∨ -b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ p_530 ∨ break c in DIMACS: -17093 -17094 17095 530 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 10}_2 ∧ -b^{53, 10}_1 ∧ -b^{53, 10}_0 ∧ true) c in CNF: c -b^{53, 10}_2 ∨ b^{53, 10}_1 ∨ b^{53, 10}_0 ∨ false c in DIMACS: -17093 17094 17095 0 c 3 does not represent an automaton state. c -(-b^{53, 10}_2 ∧ b^{53, 10}_1 ∧ b^{53, 10}_0 ∧ true) c in CNF: c b^{53, 10}_2 ∨ -b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ false c in DIMACS: 17093 -17094 -17095 0 c -3 does not represent an automaton state. c -( b^{53, 10}_2 ∧ b^{53, 10}_1 ∧ b^{53, 10}_0 ∧ true) c in CNF: c -b^{53, 10}_2 ∨ -b^{53, 10}_1 ∨ -b^{53, 10}_0 ∨ false c in DIMACS: -17093 -17094 -17095 0 c i = 11 c -2+1 --> -1 c ( b^{53, 11}_2 ∧ b^{53, 11}_1 ∧ -b^{53, 11}_0 ∧ p_583) -> ( b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ b^{53, 12}_0) c in CNF: c -b^{53, 11}_2 ∨ -b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ -p_583 ∨ b^{53, 12}_2 c -b^{53, 11}_2 ∨ -b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ -p_583 ∨ -b^{53, 12}_1 c -b^{53, 11}_2 ∨ -b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ -p_583 ∨ b^{53, 12}_0 c in DIMACS: -17096 -17097 17098 -583 17099 0 -17096 -17097 17098 -583 -17100 0 -17096 -17097 17098 -583 17101 0 c -1+1 --> 0 c ( b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ b^{53, 11}_0 ∧ p_583) -> (-b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ -b^{53, 12}_0) c in CNF: c -b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ -p_583 ∨ -b^{53, 12}_2 c -b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ -p_583 ∨ -b^{53, 12}_1 c -b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ -p_583 ∨ -b^{53, 12}_0 c in DIMACS: -17096 17097 -17098 -583 -17099 0 -17096 17097 -17098 -583 -17100 0 -17096 17097 -17098 -583 -17101 0 c 0+1 --> 1 c (-b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ -b^{53, 11}_0 ∧ p_583) -> (-b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ b^{53, 12}_0) c in CNF: c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ -p_583 ∨ -b^{53, 12}_2 c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ -p_583 ∨ -b^{53, 12}_1 c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ -p_583 ∨ b^{53, 12}_0 c in DIMACS: 17096 17097 17098 -583 -17099 0 17096 17097 17098 -583 -17100 0 17096 17097 17098 -583 17101 0 c 1+1 --> 2 c (-b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ b^{53, 11}_0 ∧ p_583) -> (-b^{53, 12}_2 ∧ b^{53, 12}_1 ∧ -b^{53, 12}_0) c in CNF: c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ -p_583 ∨ -b^{53, 12}_2 c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ -p_583 ∨ b^{53, 12}_1 c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ -p_583 ∨ -b^{53, 12}_0 c in DIMACS: 17096 17097 -17098 -583 -17099 0 17096 17097 -17098 -583 17100 0 17096 17097 -17098 -583 -17101 0 c 2+1 --> break c (-b^{53, 11}_2 ∧ b^{53, 11}_1 ∧ -b^{53, 11}_0 ∧ p_583) -> break c in CNF: c b^{53, 11}_2 ∨ -b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ -p_583 ∨ break c in DIMACS: 17096 -17097 17098 -583 1162 0 c 2-1 --> 1 c (-b^{53, 11}_2 ∧ b^{53, 11}_1 ∧ -b^{53, 11}_0 ∧ -p_583) -> (-b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ b^{53, 12}_0) c in CNF: c b^{53, 11}_2 ∨ -b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ p_583 ∨ -b^{53, 12}_2 c b^{53, 11}_2 ∨ -b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ p_583 ∨ -b^{53, 12}_1 c b^{53, 11}_2 ∨ -b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ p_583 ∨ b^{53, 12}_0 c in DIMACS: 17096 -17097 17098 583 -17099 0 17096 -17097 17098 583 -17100 0 17096 -17097 17098 583 17101 0 c 1-1 --> 0 c (-b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ b^{53, 11}_0 ∧ -p_583) -> (-b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ -b^{53, 12}_0) c in CNF: c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ p_583 ∨ -b^{53, 12}_2 c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ p_583 ∨ -b^{53, 12}_1 c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ p_583 ∨ -b^{53, 12}_0 c in DIMACS: 17096 17097 -17098 583 -17099 0 17096 17097 -17098 583 -17100 0 17096 17097 -17098 583 -17101 0 c 0-1 --> -1 c (-b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ -b^{53, 11}_0 ∧ -p_583) -> ( b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ b^{53, 12}_0) c in CNF: c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ p_583 ∨ b^{53, 12}_2 c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ p_583 ∨ -b^{53, 12}_1 c b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ p_583 ∨ b^{53, 12}_0 c in DIMACS: 17096 17097 17098 583 17099 0 17096 17097 17098 583 -17100 0 17096 17097 17098 583 17101 0 c -1-1 --> -2 c ( b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ b^{53, 11}_0 ∧ -p_583) -> ( b^{53, 12}_2 ∧ b^{53, 12}_1 ∧ -b^{53, 12}_0) c in CNF: c -b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ p_583 ∨ b^{53, 12}_2 c -b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ p_583 ∨ b^{53, 12}_1 c -b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ p_583 ∨ -b^{53, 12}_0 c in DIMACS: -17096 17097 -17098 583 17099 0 -17096 17097 -17098 583 17100 0 -17096 17097 -17098 583 -17101 0 c -2-1 --> break c ( b^{53, 11}_2 ∧ b^{53, 11}_1 ∧ -b^{53, 11}_0 ∧ -p_583) -> break c in CNF: c -b^{53, 11}_2 ∨ -b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ p_583 ∨ break c in DIMACS: -17096 -17097 17098 583 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 11}_2 ∧ -b^{53, 11}_1 ∧ -b^{53, 11}_0 ∧ true) c in CNF: c -b^{53, 11}_2 ∨ b^{53, 11}_1 ∨ b^{53, 11}_0 ∨ false c in DIMACS: -17096 17097 17098 0 c 3 does not represent an automaton state. c -(-b^{53, 11}_2 ∧ b^{53, 11}_1 ∧ b^{53, 11}_0 ∧ true) c in CNF: c b^{53, 11}_2 ∨ -b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ false c in DIMACS: 17096 -17097 -17098 0 c -3 does not represent an automaton state. c -( b^{53, 11}_2 ∧ b^{53, 11}_1 ∧ b^{53, 11}_0 ∧ true) c in CNF: c -b^{53, 11}_2 ∨ -b^{53, 11}_1 ∨ -b^{53, 11}_0 ∨ false c in DIMACS: -17096 -17097 -17098 0 c i = 12 c -2+1 --> -1 c ( b^{53, 12}_2 ∧ b^{53, 12}_1 ∧ -b^{53, 12}_0 ∧ p_636) -> ( b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ b^{53, 13}_0) c in CNF: c -b^{53, 12}_2 ∨ -b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ -p_636 ∨ b^{53, 13}_2 c -b^{53, 12}_2 ∨ -b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ -p_636 ∨ -b^{53, 13}_1 c -b^{53, 12}_2 ∨ -b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ -p_636 ∨ b^{53, 13}_0 c in DIMACS: -17099 -17100 17101 -636 17102 0 -17099 -17100 17101 -636 -17103 0 -17099 -17100 17101 -636 17104 0 c -1+1 --> 0 c ( b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ b^{53, 12}_0 ∧ p_636) -> (-b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ -b^{53, 13}_0) c in CNF: c -b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ -p_636 ∨ -b^{53, 13}_2 c -b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ -p_636 ∨ -b^{53, 13}_1 c -b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ -p_636 ∨ -b^{53, 13}_0 c in DIMACS: -17099 17100 -17101 -636 -17102 0 -17099 17100 -17101 -636 -17103 0 -17099 17100 -17101 -636 -17104 0 c 0+1 --> 1 c (-b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ -b^{53, 12}_0 ∧ p_636) -> (-b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ b^{53, 13}_0) c in CNF: c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ -p_636 ∨ -b^{53, 13}_2 c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ -p_636 ∨ -b^{53, 13}_1 c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ -p_636 ∨ b^{53, 13}_0 c in DIMACS: 17099 17100 17101 -636 -17102 0 17099 17100 17101 -636 -17103 0 17099 17100 17101 -636 17104 0 c 1+1 --> 2 c (-b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ b^{53, 12}_0 ∧ p_636) -> (-b^{53, 13}_2 ∧ b^{53, 13}_1 ∧ -b^{53, 13}_0) c in CNF: c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ -p_636 ∨ -b^{53, 13}_2 c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ -p_636 ∨ b^{53, 13}_1 c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ -p_636 ∨ -b^{53, 13}_0 c in DIMACS: 17099 17100 -17101 -636 -17102 0 17099 17100 -17101 -636 17103 0 17099 17100 -17101 -636 -17104 0 c 2+1 --> break c (-b^{53, 12}_2 ∧ b^{53, 12}_1 ∧ -b^{53, 12}_0 ∧ p_636) -> break c in CNF: c b^{53, 12}_2 ∨ -b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ -p_636 ∨ break c in DIMACS: 17099 -17100 17101 -636 1162 0 c 2-1 --> 1 c (-b^{53, 12}_2 ∧ b^{53, 12}_1 ∧ -b^{53, 12}_0 ∧ -p_636) -> (-b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ b^{53, 13}_0) c in CNF: c b^{53, 12}_2 ∨ -b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ p_636 ∨ -b^{53, 13}_2 c b^{53, 12}_2 ∨ -b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ p_636 ∨ -b^{53, 13}_1 c b^{53, 12}_2 ∨ -b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ p_636 ∨ b^{53, 13}_0 c in DIMACS: 17099 -17100 17101 636 -17102 0 17099 -17100 17101 636 -17103 0 17099 -17100 17101 636 17104 0 c 1-1 --> 0 c (-b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ b^{53, 12}_0 ∧ -p_636) -> (-b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ -b^{53, 13}_0) c in CNF: c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ p_636 ∨ -b^{53, 13}_2 c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ p_636 ∨ -b^{53, 13}_1 c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ p_636 ∨ -b^{53, 13}_0 c in DIMACS: 17099 17100 -17101 636 -17102 0 17099 17100 -17101 636 -17103 0 17099 17100 -17101 636 -17104 0 c 0-1 --> -1 c (-b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ -b^{53, 12}_0 ∧ -p_636) -> ( b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ b^{53, 13}_0) c in CNF: c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ p_636 ∨ b^{53, 13}_2 c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ p_636 ∨ -b^{53, 13}_1 c b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ p_636 ∨ b^{53, 13}_0 c in DIMACS: 17099 17100 17101 636 17102 0 17099 17100 17101 636 -17103 0 17099 17100 17101 636 17104 0 c -1-1 --> -2 c ( b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ b^{53, 12}_0 ∧ -p_636) -> ( b^{53, 13}_2 ∧ b^{53, 13}_1 ∧ -b^{53, 13}_0) c in CNF: c -b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ p_636 ∨ b^{53, 13}_2 c -b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ p_636 ∨ b^{53, 13}_1 c -b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ p_636 ∨ -b^{53, 13}_0 c in DIMACS: -17099 17100 -17101 636 17102 0 -17099 17100 -17101 636 17103 0 -17099 17100 -17101 636 -17104 0 c -2-1 --> break c ( b^{53, 12}_2 ∧ b^{53, 12}_1 ∧ -b^{53, 12}_0 ∧ -p_636) -> break c in CNF: c -b^{53, 12}_2 ∨ -b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ p_636 ∨ break c in DIMACS: -17099 -17100 17101 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 12}_2 ∧ -b^{53, 12}_1 ∧ -b^{53, 12}_0 ∧ true) c in CNF: c -b^{53, 12}_2 ∨ b^{53, 12}_1 ∨ b^{53, 12}_0 ∨ false c in DIMACS: -17099 17100 17101 0 c 3 does not represent an automaton state. c -(-b^{53, 12}_2 ∧ b^{53, 12}_1 ∧ b^{53, 12}_0 ∧ true) c in CNF: c b^{53, 12}_2 ∨ -b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ false c in DIMACS: 17099 -17100 -17101 0 c -3 does not represent an automaton state. c -( b^{53, 12}_2 ∧ b^{53, 12}_1 ∧ b^{53, 12}_0 ∧ true) c in CNF: c -b^{53, 12}_2 ∨ -b^{53, 12}_1 ∨ -b^{53, 12}_0 ∨ false c in DIMACS: -17099 -17100 -17101 0 c i = 13 c -2+1 --> -1 c ( b^{53, 13}_2 ∧ b^{53, 13}_1 ∧ -b^{53, 13}_0 ∧ p_689) -> ( b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ b^{53, 14}_0) c in CNF: c -b^{53, 13}_2 ∨ -b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ -p_689 ∨ b^{53, 14}_2 c -b^{53, 13}_2 ∨ -b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ -p_689 ∨ -b^{53, 14}_1 c -b^{53, 13}_2 ∨ -b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ -p_689 ∨ b^{53, 14}_0 c in DIMACS: -17102 -17103 17104 -689 17105 0 -17102 -17103 17104 -689 -17106 0 -17102 -17103 17104 -689 17107 0 c -1+1 --> 0 c ( b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ b^{53, 13}_0 ∧ p_689) -> (-b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ -b^{53, 14}_0) c in CNF: c -b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ -p_689 ∨ -b^{53, 14}_2 c -b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ -p_689 ∨ -b^{53, 14}_1 c -b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ -p_689 ∨ -b^{53, 14}_0 c in DIMACS: -17102 17103 -17104 -689 -17105 0 -17102 17103 -17104 -689 -17106 0 -17102 17103 -17104 -689 -17107 0 c 0+1 --> 1 c (-b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ -b^{53, 13}_0 ∧ p_689) -> (-b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ b^{53, 14}_0) c in CNF: c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ -p_689 ∨ -b^{53, 14}_2 c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ -p_689 ∨ -b^{53, 14}_1 c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ -p_689 ∨ b^{53, 14}_0 c in DIMACS: 17102 17103 17104 -689 -17105 0 17102 17103 17104 -689 -17106 0 17102 17103 17104 -689 17107 0 c 1+1 --> 2 c (-b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ b^{53, 13}_0 ∧ p_689) -> (-b^{53, 14}_2 ∧ b^{53, 14}_1 ∧ -b^{53, 14}_0) c in CNF: c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ -p_689 ∨ -b^{53, 14}_2 c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ -p_689 ∨ b^{53, 14}_1 c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ -p_689 ∨ -b^{53, 14}_0 c in DIMACS: 17102 17103 -17104 -689 -17105 0 17102 17103 -17104 -689 17106 0 17102 17103 -17104 -689 -17107 0 c 2+1 --> break c (-b^{53, 13}_2 ∧ b^{53, 13}_1 ∧ -b^{53, 13}_0 ∧ p_689) -> break c in CNF: c b^{53, 13}_2 ∨ -b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ -p_689 ∨ break c in DIMACS: 17102 -17103 17104 -689 1162 0 c 2-1 --> 1 c (-b^{53, 13}_2 ∧ b^{53, 13}_1 ∧ -b^{53, 13}_0 ∧ -p_689) -> (-b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ b^{53, 14}_0) c in CNF: c b^{53, 13}_2 ∨ -b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ p_689 ∨ -b^{53, 14}_2 c b^{53, 13}_2 ∨ -b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ p_689 ∨ -b^{53, 14}_1 c b^{53, 13}_2 ∨ -b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ p_689 ∨ b^{53, 14}_0 c in DIMACS: 17102 -17103 17104 689 -17105 0 17102 -17103 17104 689 -17106 0 17102 -17103 17104 689 17107 0 c 1-1 --> 0 c (-b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ b^{53, 13}_0 ∧ -p_689) -> (-b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ -b^{53, 14}_0) c in CNF: c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ p_689 ∨ -b^{53, 14}_2 c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ p_689 ∨ -b^{53, 14}_1 c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ p_689 ∨ -b^{53, 14}_0 c in DIMACS: 17102 17103 -17104 689 -17105 0 17102 17103 -17104 689 -17106 0 17102 17103 -17104 689 -17107 0 c 0-1 --> -1 c (-b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ -b^{53, 13}_0 ∧ -p_689) -> ( b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ b^{53, 14}_0) c in CNF: c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ p_689 ∨ b^{53, 14}_2 c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ p_689 ∨ -b^{53, 14}_1 c b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ p_689 ∨ b^{53, 14}_0 c in DIMACS: 17102 17103 17104 689 17105 0 17102 17103 17104 689 -17106 0 17102 17103 17104 689 17107 0 c -1-1 --> -2 c ( b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ b^{53, 13}_0 ∧ -p_689) -> ( b^{53, 14}_2 ∧ b^{53, 14}_1 ∧ -b^{53, 14}_0) c in CNF: c -b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ p_689 ∨ b^{53, 14}_2 c -b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ p_689 ∨ b^{53, 14}_1 c -b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ p_689 ∨ -b^{53, 14}_0 c in DIMACS: -17102 17103 -17104 689 17105 0 -17102 17103 -17104 689 17106 0 -17102 17103 -17104 689 -17107 0 c -2-1 --> break c ( b^{53, 13}_2 ∧ b^{53, 13}_1 ∧ -b^{53, 13}_0 ∧ -p_689) -> break c in CNF: c -b^{53, 13}_2 ∨ -b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ p_689 ∨ break c in DIMACS: -17102 -17103 17104 689 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 13}_2 ∧ -b^{53, 13}_1 ∧ -b^{53, 13}_0 ∧ true) c in CNF: c -b^{53, 13}_2 ∨ b^{53, 13}_1 ∨ b^{53, 13}_0 ∨ false c in DIMACS: -17102 17103 17104 0 c 3 does not represent an automaton state. c -(-b^{53, 13}_2 ∧ b^{53, 13}_1 ∧ b^{53, 13}_0 ∧ true) c in CNF: c b^{53, 13}_2 ∨ -b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ false c in DIMACS: 17102 -17103 -17104 0 c -3 does not represent an automaton state. c -( b^{53, 13}_2 ∧ b^{53, 13}_1 ∧ b^{53, 13}_0 ∧ true) c in CNF: c -b^{53, 13}_2 ∨ -b^{53, 13}_1 ∨ -b^{53, 13}_0 ∨ false c in DIMACS: -17102 -17103 -17104 0 c i = 14 c -2+1 --> -1 c ( b^{53, 14}_2 ∧ b^{53, 14}_1 ∧ -b^{53, 14}_0 ∧ p_742) -> ( b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ b^{53, 15}_0) c in CNF: c -b^{53, 14}_2 ∨ -b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ -p_742 ∨ b^{53, 15}_2 c -b^{53, 14}_2 ∨ -b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ -p_742 ∨ -b^{53, 15}_1 c -b^{53, 14}_2 ∨ -b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ -p_742 ∨ b^{53, 15}_0 c in DIMACS: -17105 -17106 17107 -742 17108 0 -17105 -17106 17107 -742 -17109 0 -17105 -17106 17107 -742 17110 0 c -1+1 --> 0 c ( b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ b^{53, 14}_0 ∧ p_742) -> (-b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ -b^{53, 15}_0) c in CNF: c -b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ -p_742 ∨ -b^{53, 15}_2 c -b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ -p_742 ∨ -b^{53, 15}_1 c -b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ -p_742 ∨ -b^{53, 15}_0 c in DIMACS: -17105 17106 -17107 -742 -17108 0 -17105 17106 -17107 -742 -17109 0 -17105 17106 -17107 -742 -17110 0 c 0+1 --> 1 c (-b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ -b^{53, 14}_0 ∧ p_742) -> (-b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ b^{53, 15}_0) c in CNF: c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ -p_742 ∨ -b^{53, 15}_2 c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ -p_742 ∨ -b^{53, 15}_1 c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ -p_742 ∨ b^{53, 15}_0 c in DIMACS: 17105 17106 17107 -742 -17108 0 17105 17106 17107 -742 -17109 0 17105 17106 17107 -742 17110 0 c 1+1 --> 2 c (-b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ b^{53, 14}_0 ∧ p_742) -> (-b^{53, 15}_2 ∧ b^{53, 15}_1 ∧ -b^{53, 15}_0) c in CNF: c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ -p_742 ∨ -b^{53, 15}_2 c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ -p_742 ∨ b^{53, 15}_1 c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ -p_742 ∨ -b^{53, 15}_0 c in DIMACS: 17105 17106 -17107 -742 -17108 0 17105 17106 -17107 -742 17109 0 17105 17106 -17107 -742 -17110 0 c 2+1 --> break c (-b^{53, 14}_2 ∧ b^{53, 14}_1 ∧ -b^{53, 14}_0 ∧ p_742) -> break c in CNF: c b^{53, 14}_2 ∨ -b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ -p_742 ∨ break c in DIMACS: 17105 -17106 17107 -742 1162 0 c 2-1 --> 1 c (-b^{53, 14}_2 ∧ b^{53, 14}_1 ∧ -b^{53, 14}_0 ∧ -p_742) -> (-b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ b^{53, 15}_0) c in CNF: c b^{53, 14}_2 ∨ -b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ p_742 ∨ -b^{53, 15}_2 c b^{53, 14}_2 ∨ -b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ p_742 ∨ -b^{53, 15}_1 c b^{53, 14}_2 ∨ -b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ p_742 ∨ b^{53, 15}_0 c in DIMACS: 17105 -17106 17107 742 -17108 0 17105 -17106 17107 742 -17109 0 17105 -17106 17107 742 17110 0 c 1-1 --> 0 c (-b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ b^{53, 14}_0 ∧ -p_742) -> (-b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ -b^{53, 15}_0) c in CNF: c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ p_742 ∨ -b^{53, 15}_2 c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ p_742 ∨ -b^{53, 15}_1 c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ p_742 ∨ -b^{53, 15}_0 c in DIMACS: 17105 17106 -17107 742 -17108 0 17105 17106 -17107 742 -17109 0 17105 17106 -17107 742 -17110 0 c 0-1 --> -1 c (-b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ -b^{53, 14}_0 ∧ -p_742) -> ( b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ b^{53, 15}_0) c in CNF: c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ p_742 ∨ b^{53, 15}_2 c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ p_742 ∨ -b^{53, 15}_1 c b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ p_742 ∨ b^{53, 15}_0 c in DIMACS: 17105 17106 17107 742 17108 0 17105 17106 17107 742 -17109 0 17105 17106 17107 742 17110 0 c -1-1 --> -2 c ( b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ b^{53, 14}_0 ∧ -p_742) -> ( b^{53, 15}_2 ∧ b^{53, 15}_1 ∧ -b^{53, 15}_0) c in CNF: c -b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ p_742 ∨ b^{53, 15}_2 c -b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ p_742 ∨ b^{53, 15}_1 c -b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ p_742 ∨ -b^{53, 15}_0 c in DIMACS: -17105 17106 -17107 742 17108 0 -17105 17106 -17107 742 17109 0 -17105 17106 -17107 742 -17110 0 c -2-1 --> break c ( b^{53, 14}_2 ∧ b^{53, 14}_1 ∧ -b^{53, 14}_0 ∧ -p_742) -> break c in CNF: c -b^{53, 14}_2 ∨ -b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ p_742 ∨ break c in DIMACS: -17105 -17106 17107 742 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 14}_2 ∧ -b^{53, 14}_1 ∧ -b^{53, 14}_0 ∧ true) c in CNF: c -b^{53, 14}_2 ∨ b^{53, 14}_1 ∨ b^{53, 14}_0 ∨ false c in DIMACS: -17105 17106 17107 0 c 3 does not represent an automaton state. c -(-b^{53, 14}_2 ∧ b^{53, 14}_1 ∧ b^{53, 14}_0 ∧ true) c in CNF: c b^{53, 14}_2 ∨ -b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ false c in DIMACS: 17105 -17106 -17107 0 c -3 does not represent an automaton state. c -( b^{53, 14}_2 ∧ b^{53, 14}_1 ∧ b^{53, 14}_0 ∧ true) c in CNF: c -b^{53, 14}_2 ∨ -b^{53, 14}_1 ∨ -b^{53, 14}_0 ∨ false c in DIMACS: -17105 -17106 -17107 0 c i = 15 c -2+1 --> -1 c ( b^{53, 15}_2 ∧ b^{53, 15}_1 ∧ -b^{53, 15}_0 ∧ p_795) -> ( b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ b^{53, 16}_0) c in CNF: c -b^{53, 15}_2 ∨ -b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ -p_795 ∨ b^{53, 16}_2 c -b^{53, 15}_2 ∨ -b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ -p_795 ∨ -b^{53, 16}_1 c -b^{53, 15}_2 ∨ -b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ -p_795 ∨ b^{53, 16}_0 c in DIMACS: -17108 -17109 17110 -795 17111 0 -17108 -17109 17110 -795 -17112 0 -17108 -17109 17110 -795 17113 0 c -1+1 --> 0 c ( b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ b^{53, 15}_0 ∧ p_795) -> (-b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ -b^{53, 16}_0) c in CNF: c -b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ -p_795 ∨ -b^{53, 16}_2 c -b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ -p_795 ∨ -b^{53, 16}_1 c -b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ -p_795 ∨ -b^{53, 16}_0 c in DIMACS: -17108 17109 -17110 -795 -17111 0 -17108 17109 -17110 -795 -17112 0 -17108 17109 -17110 -795 -17113 0 c 0+1 --> 1 c (-b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ -b^{53, 15}_0 ∧ p_795) -> (-b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ b^{53, 16}_0) c in CNF: c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ -p_795 ∨ -b^{53, 16}_2 c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ -p_795 ∨ -b^{53, 16}_1 c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ -p_795 ∨ b^{53, 16}_0 c in DIMACS: 17108 17109 17110 -795 -17111 0 17108 17109 17110 -795 -17112 0 17108 17109 17110 -795 17113 0 c 1+1 --> 2 c (-b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ b^{53, 15}_0 ∧ p_795) -> (-b^{53, 16}_2 ∧ b^{53, 16}_1 ∧ -b^{53, 16}_0) c in CNF: c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ -p_795 ∨ -b^{53, 16}_2 c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ -p_795 ∨ b^{53, 16}_1 c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ -p_795 ∨ -b^{53, 16}_0 c in DIMACS: 17108 17109 -17110 -795 -17111 0 17108 17109 -17110 -795 17112 0 17108 17109 -17110 -795 -17113 0 c 2+1 --> break c (-b^{53, 15}_2 ∧ b^{53, 15}_1 ∧ -b^{53, 15}_0 ∧ p_795) -> break c in CNF: c b^{53, 15}_2 ∨ -b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ -p_795 ∨ break c in DIMACS: 17108 -17109 17110 -795 1162 0 c 2-1 --> 1 c (-b^{53, 15}_2 ∧ b^{53, 15}_1 ∧ -b^{53, 15}_0 ∧ -p_795) -> (-b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ b^{53, 16}_0) c in CNF: c b^{53, 15}_2 ∨ -b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ p_795 ∨ -b^{53, 16}_2 c b^{53, 15}_2 ∨ -b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ p_795 ∨ -b^{53, 16}_1 c b^{53, 15}_2 ∨ -b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ p_795 ∨ b^{53, 16}_0 c in DIMACS: 17108 -17109 17110 795 -17111 0 17108 -17109 17110 795 -17112 0 17108 -17109 17110 795 17113 0 c 1-1 --> 0 c (-b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ b^{53, 15}_0 ∧ -p_795) -> (-b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ -b^{53, 16}_0) c in CNF: c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ p_795 ∨ -b^{53, 16}_2 c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ p_795 ∨ -b^{53, 16}_1 c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ p_795 ∨ -b^{53, 16}_0 c in DIMACS: 17108 17109 -17110 795 -17111 0 17108 17109 -17110 795 -17112 0 17108 17109 -17110 795 -17113 0 c 0-1 --> -1 c (-b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ -b^{53, 15}_0 ∧ -p_795) -> ( b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ b^{53, 16}_0) c in CNF: c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ p_795 ∨ b^{53, 16}_2 c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ p_795 ∨ -b^{53, 16}_1 c b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ p_795 ∨ b^{53, 16}_0 c in DIMACS: 17108 17109 17110 795 17111 0 17108 17109 17110 795 -17112 0 17108 17109 17110 795 17113 0 c -1-1 --> -2 c ( b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ b^{53, 15}_0 ∧ -p_795) -> ( b^{53, 16}_2 ∧ b^{53, 16}_1 ∧ -b^{53, 16}_0) c in CNF: c -b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ p_795 ∨ b^{53, 16}_2 c -b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ p_795 ∨ b^{53, 16}_1 c -b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ p_795 ∨ -b^{53, 16}_0 c in DIMACS: -17108 17109 -17110 795 17111 0 -17108 17109 -17110 795 17112 0 -17108 17109 -17110 795 -17113 0 c -2-1 --> break c ( b^{53, 15}_2 ∧ b^{53, 15}_1 ∧ -b^{53, 15}_0 ∧ -p_795) -> break c in CNF: c -b^{53, 15}_2 ∨ -b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ p_795 ∨ break c in DIMACS: -17108 -17109 17110 795 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 15}_2 ∧ -b^{53, 15}_1 ∧ -b^{53, 15}_0 ∧ true) c in CNF: c -b^{53, 15}_2 ∨ b^{53, 15}_1 ∨ b^{53, 15}_0 ∨ false c in DIMACS: -17108 17109 17110 0 c 3 does not represent an automaton state. c -(-b^{53, 15}_2 ∧ b^{53, 15}_1 ∧ b^{53, 15}_0 ∧ true) c in CNF: c b^{53, 15}_2 ∨ -b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ false c in DIMACS: 17108 -17109 -17110 0 c -3 does not represent an automaton state. c -( b^{53, 15}_2 ∧ b^{53, 15}_1 ∧ b^{53, 15}_0 ∧ true) c in CNF: c -b^{53, 15}_2 ∨ -b^{53, 15}_1 ∨ -b^{53, 15}_0 ∨ false c in DIMACS: -17108 -17109 -17110 0 c i = 16 c -2+1 --> -1 c ( b^{53, 16}_2 ∧ b^{53, 16}_1 ∧ -b^{53, 16}_0 ∧ p_848) -> ( b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ b^{53, 17}_0) c in CNF: c -b^{53, 16}_2 ∨ -b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ -p_848 ∨ b^{53, 17}_2 c -b^{53, 16}_2 ∨ -b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ -p_848 ∨ -b^{53, 17}_1 c -b^{53, 16}_2 ∨ -b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ -p_848 ∨ b^{53, 17}_0 c in DIMACS: -17111 -17112 17113 -848 17114 0 -17111 -17112 17113 -848 -17115 0 -17111 -17112 17113 -848 17116 0 c -1+1 --> 0 c ( b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ b^{53, 16}_0 ∧ p_848) -> (-b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ -b^{53, 17}_0) c in CNF: c -b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ -p_848 ∨ -b^{53, 17}_2 c -b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ -p_848 ∨ -b^{53, 17}_1 c -b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ -p_848 ∨ -b^{53, 17}_0 c in DIMACS: -17111 17112 -17113 -848 -17114 0 -17111 17112 -17113 -848 -17115 0 -17111 17112 -17113 -848 -17116 0 c 0+1 --> 1 c (-b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ -b^{53, 16}_0 ∧ p_848) -> (-b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ b^{53, 17}_0) c in CNF: c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ -p_848 ∨ -b^{53, 17}_2 c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ -p_848 ∨ -b^{53, 17}_1 c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ -p_848 ∨ b^{53, 17}_0 c in DIMACS: 17111 17112 17113 -848 -17114 0 17111 17112 17113 -848 -17115 0 17111 17112 17113 -848 17116 0 c 1+1 --> 2 c (-b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ b^{53, 16}_0 ∧ p_848) -> (-b^{53, 17}_2 ∧ b^{53, 17}_1 ∧ -b^{53, 17}_0) c in CNF: c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ -p_848 ∨ -b^{53, 17}_2 c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ -p_848 ∨ b^{53, 17}_1 c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ -p_848 ∨ -b^{53, 17}_0 c in DIMACS: 17111 17112 -17113 -848 -17114 0 17111 17112 -17113 -848 17115 0 17111 17112 -17113 -848 -17116 0 c 2+1 --> break c (-b^{53, 16}_2 ∧ b^{53, 16}_1 ∧ -b^{53, 16}_0 ∧ p_848) -> break c in CNF: c b^{53, 16}_2 ∨ -b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ -p_848 ∨ break c in DIMACS: 17111 -17112 17113 -848 1162 0 c 2-1 --> 1 c (-b^{53, 16}_2 ∧ b^{53, 16}_1 ∧ -b^{53, 16}_0 ∧ -p_848) -> (-b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ b^{53, 17}_0) c in CNF: c b^{53, 16}_2 ∨ -b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ p_848 ∨ -b^{53, 17}_2 c b^{53, 16}_2 ∨ -b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ p_848 ∨ -b^{53, 17}_1 c b^{53, 16}_2 ∨ -b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ p_848 ∨ b^{53, 17}_0 c in DIMACS: 17111 -17112 17113 848 -17114 0 17111 -17112 17113 848 -17115 0 17111 -17112 17113 848 17116 0 c 1-1 --> 0 c (-b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ b^{53, 16}_0 ∧ -p_848) -> (-b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ -b^{53, 17}_0) c in CNF: c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ p_848 ∨ -b^{53, 17}_2 c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ p_848 ∨ -b^{53, 17}_1 c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ p_848 ∨ -b^{53, 17}_0 c in DIMACS: 17111 17112 -17113 848 -17114 0 17111 17112 -17113 848 -17115 0 17111 17112 -17113 848 -17116 0 c 0-1 --> -1 c (-b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ -b^{53, 16}_0 ∧ -p_848) -> ( b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ b^{53, 17}_0) c in CNF: c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ p_848 ∨ b^{53, 17}_2 c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ p_848 ∨ -b^{53, 17}_1 c b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ p_848 ∨ b^{53, 17}_0 c in DIMACS: 17111 17112 17113 848 17114 0 17111 17112 17113 848 -17115 0 17111 17112 17113 848 17116 0 c -1-1 --> -2 c ( b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ b^{53, 16}_0 ∧ -p_848) -> ( b^{53, 17}_2 ∧ b^{53, 17}_1 ∧ -b^{53, 17}_0) c in CNF: c -b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ p_848 ∨ b^{53, 17}_2 c -b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ p_848 ∨ b^{53, 17}_1 c -b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ p_848 ∨ -b^{53, 17}_0 c in DIMACS: -17111 17112 -17113 848 17114 0 -17111 17112 -17113 848 17115 0 -17111 17112 -17113 848 -17116 0 c -2-1 --> break c ( b^{53, 16}_2 ∧ b^{53, 16}_1 ∧ -b^{53, 16}_0 ∧ -p_848) -> break c in CNF: c -b^{53, 16}_2 ∨ -b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ p_848 ∨ break c in DIMACS: -17111 -17112 17113 848 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 16}_2 ∧ -b^{53, 16}_1 ∧ -b^{53, 16}_0 ∧ true) c in CNF: c -b^{53, 16}_2 ∨ b^{53, 16}_1 ∨ b^{53, 16}_0 ∨ false c in DIMACS: -17111 17112 17113 0 c 3 does not represent an automaton state. c -(-b^{53, 16}_2 ∧ b^{53, 16}_1 ∧ b^{53, 16}_0 ∧ true) c in CNF: c b^{53, 16}_2 ∨ -b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ false c in DIMACS: 17111 -17112 -17113 0 c -3 does not represent an automaton state. c -( b^{53, 16}_2 ∧ b^{53, 16}_1 ∧ b^{53, 16}_0 ∧ true) c in CNF: c -b^{53, 16}_2 ∨ -b^{53, 16}_1 ∨ -b^{53, 16}_0 ∨ false c in DIMACS: -17111 -17112 -17113 0 c i = 17 c -2+1 --> -1 c ( b^{53, 17}_2 ∧ b^{53, 17}_1 ∧ -b^{53, 17}_0 ∧ p_901) -> ( b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ b^{53, 18}_0) c in CNF: c -b^{53, 17}_2 ∨ -b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ -p_901 ∨ b^{53, 18}_2 c -b^{53, 17}_2 ∨ -b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ -p_901 ∨ -b^{53, 18}_1 c -b^{53, 17}_2 ∨ -b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ -p_901 ∨ b^{53, 18}_0 c in DIMACS: -17114 -17115 17116 -901 17117 0 -17114 -17115 17116 -901 -17118 0 -17114 -17115 17116 -901 17119 0 c -1+1 --> 0 c ( b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ b^{53, 17}_0 ∧ p_901) -> (-b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ -b^{53, 18}_0) c in CNF: c -b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ -p_901 ∨ -b^{53, 18}_2 c -b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ -p_901 ∨ -b^{53, 18}_1 c -b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ -p_901 ∨ -b^{53, 18}_0 c in DIMACS: -17114 17115 -17116 -901 -17117 0 -17114 17115 -17116 -901 -17118 0 -17114 17115 -17116 -901 -17119 0 c 0+1 --> 1 c (-b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ -b^{53, 17}_0 ∧ p_901) -> (-b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ b^{53, 18}_0) c in CNF: c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ -p_901 ∨ -b^{53, 18}_2 c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ -p_901 ∨ -b^{53, 18}_1 c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ -p_901 ∨ b^{53, 18}_0 c in DIMACS: 17114 17115 17116 -901 -17117 0 17114 17115 17116 -901 -17118 0 17114 17115 17116 -901 17119 0 c 1+1 --> 2 c (-b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ b^{53, 17}_0 ∧ p_901) -> (-b^{53, 18}_2 ∧ b^{53, 18}_1 ∧ -b^{53, 18}_0) c in CNF: c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ -p_901 ∨ -b^{53, 18}_2 c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ -p_901 ∨ b^{53, 18}_1 c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ -p_901 ∨ -b^{53, 18}_0 c in DIMACS: 17114 17115 -17116 -901 -17117 0 17114 17115 -17116 -901 17118 0 17114 17115 -17116 -901 -17119 0 c 2+1 --> break c (-b^{53, 17}_2 ∧ b^{53, 17}_1 ∧ -b^{53, 17}_0 ∧ p_901) -> break c in CNF: c b^{53, 17}_2 ∨ -b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ -p_901 ∨ break c in DIMACS: 17114 -17115 17116 -901 1162 0 c 2-1 --> 1 c (-b^{53, 17}_2 ∧ b^{53, 17}_1 ∧ -b^{53, 17}_0 ∧ -p_901) -> (-b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ b^{53, 18}_0) c in CNF: c b^{53, 17}_2 ∨ -b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ p_901 ∨ -b^{53, 18}_2 c b^{53, 17}_2 ∨ -b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ p_901 ∨ -b^{53, 18}_1 c b^{53, 17}_2 ∨ -b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ p_901 ∨ b^{53, 18}_0 c in DIMACS: 17114 -17115 17116 901 -17117 0 17114 -17115 17116 901 -17118 0 17114 -17115 17116 901 17119 0 c 1-1 --> 0 c (-b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ b^{53, 17}_0 ∧ -p_901) -> (-b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ -b^{53, 18}_0) c in CNF: c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ p_901 ∨ -b^{53, 18}_2 c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ p_901 ∨ -b^{53, 18}_1 c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ p_901 ∨ -b^{53, 18}_0 c in DIMACS: 17114 17115 -17116 901 -17117 0 17114 17115 -17116 901 -17118 0 17114 17115 -17116 901 -17119 0 c 0-1 --> -1 c (-b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ -b^{53, 17}_0 ∧ -p_901) -> ( b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ b^{53, 18}_0) c in CNF: c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ p_901 ∨ b^{53, 18}_2 c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ p_901 ∨ -b^{53, 18}_1 c b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ p_901 ∨ b^{53, 18}_0 c in DIMACS: 17114 17115 17116 901 17117 0 17114 17115 17116 901 -17118 0 17114 17115 17116 901 17119 0 c -1-1 --> -2 c ( b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ b^{53, 17}_0 ∧ -p_901) -> ( b^{53, 18}_2 ∧ b^{53, 18}_1 ∧ -b^{53, 18}_0) c in CNF: c -b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ p_901 ∨ b^{53, 18}_2 c -b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ p_901 ∨ b^{53, 18}_1 c -b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ p_901 ∨ -b^{53, 18}_0 c in DIMACS: -17114 17115 -17116 901 17117 0 -17114 17115 -17116 901 17118 0 -17114 17115 -17116 901 -17119 0 c -2-1 --> break c ( b^{53, 17}_2 ∧ b^{53, 17}_1 ∧ -b^{53, 17}_0 ∧ -p_901) -> break c in CNF: c -b^{53, 17}_2 ∨ -b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ p_901 ∨ break c in DIMACS: -17114 -17115 17116 901 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 17}_2 ∧ -b^{53, 17}_1 ∧ -b^{53, 17}_0 ∧ true) c in CNF: c -b^{53, 17}_2 ∨ b^{53, 17}_1 ∨ b^{53, 17}_0 ∨ false c in DIMACS: -17114 17115 17116 0 c 3 does not represent an automaton state. c -(-b^{53, 17}_2 ∧ b^{53, 17}_1 ∧ b^{53, 17}_0 ∧ true) c in CNF: c b^{53, 17}_2 ∨ -b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ false c in DIMACS: 17114 -17115 -17116 0 c -3 does not represent an automaton state. c -( b^{53, 17}_2 ∧ b^{53, 17}_1 ∧ b^{53, 17}_0 ∧ true) c in CNF: c -b^{53, 17}_2 ∨ -b^{53, 17}_1 ∨ -b^{53, 17}_0 ∨ false c in DIMACS: -17114 -17115 -17116 0 c i = 18 c -2+1 --> -1 c ( b^{53, 18}_2 ∧ b^{53, 18}_1 ∧ -b^{53, 18}_0 ∧ p_954) -> ( b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ b^{53, 19}_0) c in CNF: c -b^{53, 18}_2 ∨ -b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ -p_954 ∨ b^{53, 19}_2 c -b^{53, 18}_2 ∨ -b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ -p_954 ∨ -b^{53, 19}_1 c -b^{53, 18}_2 ∨ -b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ -p_954 ∨ b^{53, 19}_0 c in DIMACS: -17117 -17118 17119 -954 17120 0 -17117 -17118 17119 -954 -17121 0 -17117 -17118 17119 -954 17122 0 c -1+1 --> 0 c ( b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ b^{53, 18}_0 ∧ p_954) -> (-b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ -b^{53, 19}_0) c in CNF: c -b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ -p_954 ∨ -b^{53, 19}_2 c -b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ -p_954 ∨ -b^{53, 19}_1 c -b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ -p_954 ∨ -b^{53, 19}_0 c in DIMACS: -17117 17118 -17119 -954 -17120 0 -17117 17118 -17119 -954 -17121 0 -17117 17118 -17119 -954 -17122 0 c 0+1 --> 1 c (-b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ -b^{53, 18}_0 ∧ p_954) -> (-b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ b^{53, 19}_0) c in CNF: c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ -p_954 ∨ -b^{53, 19}_2 c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ -p_954 ∨ -b^{53, 19}_1 c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ -p_954 ∨ b^{53, 19}_0 c in DIMACS: 17117 17118 17119 -954 -17120 0 17117 17118 17119 -954 -17121 0 17117 17118 17119 -954 17122 0 c 1+1 --> 2 c (-b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ b^{53, 18}_0 ∧ p_954) -> (-b^{53, 19}_2 ∧ b^{53, 19}_1 ∧ -b^{53, 19}_0) c in CNF: c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ -p_954 ∨ -b^{53, 19}_2 c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ -p_954 ∨ b^{53, 19}_1 c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ -p_954 ∨ -b^{53, 19}_0 c in DIMACS: 17117 17118 -17119 -954 -17120 0 17117 17118 -17119 -954 17121 0 17117 17118 -17119 -954 -17122 0 c 2+1 --> break c (-b^{53, 18}_2 ∧ b^{53, 18}_1 ∧ -b^{53, 18}_0 ∧ p_954) -> break c in CNF: c b^{53, 18}_2 ∨ -b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ -p_954 ∨ break c in DIMACS: 17117 -17118 17119 -954 1162 0 c 2-1 --> 1 c (-b^{53, 18}_2 ∧ b^{53, 18}_1 ∧ -b^{53, 18}_0 ∧ -p_954) -> (-b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ b^{53, 19}_0) c in CNF: c b^{53, 18}_2 ∨ -b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ p_954 ∨ -b^{53, 19}_2 c b^{53, 18}_2 ∨ -b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ p_954 ∨ -b^{53, 19}_1 c b^{53, 18}_2 ∨ -b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ p_954 ∨ b^{53, 19}_0 c in DIMACS: 17117 -17118 17119 954 -17120 0 17117 -17118 17119 954 -17121 0 17117 -17118 17119 954 17122 0 c 1-1 --> 0 c (-b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ b^{53, 18}_0 ∧ -p_954) -> (-b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ -b^{53, 19}_0) c in CNF: c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ p_954 ∨ -b^{53, 19}_2 c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ p_954 ∨ -b^{53, 19}_1 c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ p_954 ∨ -b^{53, 19}_0 c in DIMACS: 17117 17118 -17119 954 -17120 0 17117 17118 -17119 954 -17121 0 17117 17118 -17119 954 -17122 0 c 0-1 --> -1 c (-b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ -b^{53, 18}_0 ∧ -p_954) -> ( b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ b^{53, 19}_0) c in CNF: c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ p_954 ∨ b^{53, 19}_2 c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ p_954 ∨ -b^{53, 19}_1 c b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ p_954 ∨ b^{53, 19}_0 c in DIMACS: 17117 17118 17119 954 17120 0 17117 17118 17119 954 -17121 0 17117 17118 17119 954 17122 0 c -1-1 --> -2 c ( b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ b^{53, 18}_0 ∧ -p_954) -> ( b^{53, 19}_2 ∧ b^{53, 19}_1 ∧ -b^{53, 19}_0) c in CNF: c -b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ p_954 ∨ b^{53, 19}_2 c -b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ p_954 ∨ b^{53, 19}_1 c -b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ p_954 ∨ -b^{53, 19}_0 c in DIMACS: -17117 17118 -17119 954 17120 0 -17117 17118 -17119 954 17121 0 -17117 17118 -17119 954 -17122 0 c -2-1 --> break c ( b^{53, 18}_2 ∧ b^{53, 18}_1 ∧ -b^{53, 18}_0 ∧ -p_954) -> break c in CNF: c -b^{53, 18}_2 ∨ -b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ p_954 ∨ break c in DIMACS: -17117 -17118 17119 954 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 18}_2 ∧ -b^{53, 18}_1 ∧ -b^{53, 18}_0 ∧ true) c in CNF: c -b^{53, 18}_2 ∨ b^{53, 18}_1 ∨ b^{53, 18}_0 ∨ false c in DIMACS: -17117 17118 17119 0 c 3 does not represent an automaton state. c -(-b^{53, 18}_2 ∧ b^{53, 18}_1 ∧ b^{53, 18}_0 ∧ true) c in CNF: c b^{53, 18}_2 ∨ -b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ false c in DIMACS: 17117 -17118 -17119 0 c -3 does not represent an automaton state. c -( b^{53, 18}_2 ∧ b^{53, 18}_1 ∧ b^{53, 18}_0 ∧ true) c in CNF: c -b^{53, 18}_2 ∨ -b^{53, 18}_1 ∨ -b^{53, 18}_0 ∨ false c in DIMACS: -17117 -17118 -17119 0 c i = 19 c -2+1 --> -1 c ( b^{53, 19}_2 ∧ b^{53, 19}_1 ∧ -b^{53, 19}_0 ∧ p_1007) -> ( b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ b^{53, 20}_0) c in CNF: c -b^{53, 19}_2 ∨ -b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ -p_1007 ∨ b^{53, 20}_2 c -b^{53, 19}_2 ∨ -b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ -p_1007 ∨ -b^{53, 20}_1 c -b^{53, 19}_2 ∨ -b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ -p_1007 ∨ b^{53, 20}_0 c in DIMACS: -17120 -17121 17122 -1007 17123 0 -17120 -17121 17122 -1007 -17124 0 -17120 -17121 17122 -1007 17125 0 c -1+1 --> 0 c ( b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ b^{53, 19}_0 ∧ p_1007) -> (-b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ -b^{53, 20}_0) c in CNF: c -b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ -p_1007 ∨ -b^{53, 20}_2 c -b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ -p_1007 ∨ -b^{53, 20}_1 c -b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ -p_1007 ∨ -b^{53, 20}_0 c in DIMACS: -17120 17121 -17122 -1007 -17123 0 -17120 17121 -17122 -1007 -17124 0 -17120 17121 -17122 -1007 -17125 0 c 0+1 --> 1 c (-b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ -b^{53, 19}_0 ∧ p_1007) -> (-b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ b^{53, 20}_0) c in CNF: c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ -p_1007 ∨ -b^{53, 20}_2 c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ -p_1007 ∨ -b^{53, 20}_1 c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ -p_1007 ∨ b^{53, 20}_0 c in DIMACS: 17120 17121 17122 -1007 -17123 0 17120 17121 17122 -1007 -17124 0 17120 17121 17122 -1007 17125 0 c 1+1 --> 2 c (-b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ b^{53, 19}_0 ∧ p_1007) -> (-b^{53, 20}_2 ∧ b^{53, 20}_1 ∧ -b^{53, 20}_0) c in CNF: c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ -p_1007 ∨ -b^{53, 20}_2 c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ -p_1007 ∨ b^{53, 20}_1 c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ -p_1007 ∨ -b^{53, 20}_0 c in DIMACS: 17120 17121 -17122 -1007 -17123 0 17120 17121 -17122 -1007 17124 0 17120 17121 -17122 -1007 -17125 0 c 2+1 --> break c (-b^{53, 19}_2 ∧ b^{53, 19}_1 ∧ -b^{53, 19}_0 ∧ p_1007) -> break c in CNF: c b^{53, 19}_2 ∨ -b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ -p_1007 ∨ break c in DIMACS: 17120 -17121 17122 -1007 1162 0 c 2-1 --> 1 c (-b^{53, 19}_2 ∧ b^{53, 19}_1 ∧ -b^{53, 19}_0 ∧ -p_1007) -> (-b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ b^{53, 20}_0) c in CNF: c b^{53, 19}_2 ∨ -b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ p_1007 ∨ -b^{53, 20}_2 c b^{53, 19}_2 ∨ -b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ p_1007 ∨ -b^{53, 20}_1 c b^{53, 19}_2 ∨ -b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ p_1007 ∨ b^{53, 20}_0 c in DIMACS: 17120 -17121 17122 1007 -17123 0 17120 -17121 17122 1007 -17124 0 17120 -17121 17122 1007 17125 0 c 1-1 --> 0 c (-b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ b^{53, 19}_0 ∧ -p_1007) -> (-b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ -b^{53, 20}_0) c in CNF: c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ p_1007 ∨ -b^{53, 20}_2 c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ p_1007 ∨ -b^{53, 20}_1 c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ p_1007 ∨ -b^{53, 20}_0 c in DIMACS: 17120 17121 -17122 1007 -17123 0 17120 17121 -17122 1007 -17124 0 17120 17121 -17122 1007 -17125 0 c 0-1 --> -1 c (-b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ -b^{53, 19}_0 ∧ -p_1007) -> ( b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ b^{53, 20}_0) c in CNF: c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ p_1007 ∨ b^{53, 20}_2 c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ p_1007 ∨ -b^{53, 20}_1 c b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ p_1007 ∨ b^{53, 20}_0 c in DIMACS: 17120 17121 17122 1007 17123 0 17120 17121 17122 1007 -17124 0 17120 17121 17122 1007 17125 0 c -1-1 --> -2 c ( b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ b^{53, 19}_0 ∧ -p_1007) -> ( b^{53, 20}_2 ∧ b^{53, 20}_1 ∧ -b^{53, 20}_0) c in CNF: c -b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ p_1007 ∨ b^{53, 20}_2 c -b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ p_1007 ∨ b^{53, 20}_1 c -b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ p_1007 ∨ -b^{53, 20}_0 c in DIMACS: -17120 17121 -17122 1007 17123 0 -17120 17121 -17122 1007 17124 0 -17120 17121 -17122 1007 -17125 0 c -2-1 --> break c ( b^{53, 19}_2 ∧ b^{53, 19}_1 ∧ -b^{53, 19}_0 ∧ -p_1007) -> break c in CNF: c -b^{53, 19}_2 ∨ -b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ p_1007 ∨ break c in DIMACS: -17120 -17121 17122 1007 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 19}_2 ∧ -b^{53, 19}_1 ∧ -b^{53, 19}_0 ∧ true) c in CNF: c -b^{53, 19}_2 ∨ b^{53, 19}_1 ∨ b^{53, 19}_0 ∨ false c in DIMACS: -17120 17121 17122 0 c 3 does not represent an automaton state. c -(-b^{53, 19}_2 ∧ b^{53, 19}_1 ∧ b^{53, 19}_0 ∧ true) c in CNF: c b^{53, 19}_2 ∨ -b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ false c in DIMACS: 17120 -17121 -17122 0 c -3 does not represent an automaton state. c -( b^{53, 19}_2 ∧ b^{53, 19}_1 ∧ b^{53, 19}_0 ∧ true) c in CNF: c -b^{53, 19}_2 ∨ -b^{53, 19}_1 ∨ -b^{53, 19}_0 ∨ false c in DIMACS: -17120 -17121 -17122 0 c i = 20 c -2+1 --> -1 c ( b^{53, 20}_2 ∧ b^{53, 20}_1 ∧ -b^{53, 20}_0 ∧ p_1060) -> ( b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ b^{53, 21}_0) c in CNF: c -b^{53, 20}_2 ∨ -b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ -p_1060 ∨ b^{53, 21}_2 c -b^{53, 20}_2 ∨ -b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ -p_1060 ∨ -b^{53, 21}_1 c -b^{53, 20}_2 ∨ -b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ -p_1060 ∨ b^{53, 21}_0 c in DIMACS: -17123 -17124 17125 -1060 17126 0 -17123 -17124 17125 -1060 -17127 0 -17123 -17124 17125 -1060 17128 0 c -1+1 --> 0 c ( b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ b^{53, 20}_0 ∧ p_1060) -> (-b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ -b^{53, 21}_0) c in CNF: c -b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ -p_1060 ∨ -b^{53, 21}_2 c -b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ -p_1060 ∨ -b^{53, 21}_1 c -b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ -p_1060 ∨ -b^{53, 21}_0 c in DIMACS: -17123 17124 -17125 -1060 -17126 0 -17123 17124 -17125 -1060 -17127 0 -17123 17124 -17125 -1060 -17128 0 c 0+1 --> 1 c (-b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ -b^{53, 20}_0 ∧ p_1060) -> (-b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ b^{53, 21}_0) c in CNF: c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ -p_1060 ∨ -b^{53, 21}_2 c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ -p_1060 ∨ -b^{53, 21}_1 c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ -p_1060 ∨ b^{53, 21}_0 c in DIMACS: 17123 17124 17125 -1060 -17126 0 17123 17124 17125 -1060 -17127 0 17123 17124 17125 -1060 17128 0 c 1+1 --> 2 c (-b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ b^{53, 20}_0 ∧ p_1060) -> (-b^{53, 21}_2 ∧ b^{53, 21}_1 ∧ -b^{53, 21}_0) c in CNF: c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ -p_1060 ∨ -b^{53, 21}_2 c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ -p_1060 ∨ b^{53, 21}_1 c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ -p_1060 ∨ -b^{53, 21}_0 c in DIMACS: 17123 17124 -17125 -1060 -17126 0 17123 17124 -17125 -1060 17127 0 17123 17124 -17125 -1060 -17128 0 c 2+1 --> break c (-b^{53, 20}_2 ∧ b^{53, 20}_1 ∧ -b^{53, 20}_0 ∧ p_1060) -> break c in CNF: c b^{53, 20}_2 ∨ -b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ -p_1060 ∨ break c in DIMACS: 17123 -17124 17125 -1060 1162 0 c 2-1 --> 1 c (-b^{53, 20}_2 ∧ b^{53, 20}_1 ∧ -b^{53, 20}_0 ∧ -p_1060) -> (-b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ b^{53, 21}_0) c in CNF: c b^{53, 20}_2 ∨ -b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ p_1060 ∨ -b^{53, 21}_2 c b^{53, 20}_2 ∨ -b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ p_1060 ∨ -b^{53, 21}_1 c b^{53, 20}_2 ∨ -b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ p_1060 ∨ b^{53, 21}_0 c in DIMACS: 17123 -17124 17125 1060 -17126 0 17123 -17124 17125 1060 -17127 0 17123 -17124 17125 1060 17128 0 c 1-1 --> 0 c (-b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ b^{53, 20}_0 ∧ -p_1060) -> (-b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ -b^{53, 21}_0) c in CNF: c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ p_1060 ∨ -b^{53, 21}_2 c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ p_1060 ∨ -b^{53, 21}_1 c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ p_1060 ∨ -b^{53, 21}_0 c in DIMACS: 17123 17124 -17125 1060 -17126 0 17123 17124 -17125 1060 -17127 0 17123 17124 -17125 1060 -17128 0 c 0-1 --> -1 c (-b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ -b^{53, 20}_0 ∧ -p_1060) -> ( b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ b^{53, 21}_0) c in CNF: c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ p_1060 ∨ b^{53, 21}_2 c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ p_1060 ∨ -b^{53, 21}_1 c b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ p_1060 ∨ b^{53, 21}_0 c in DIMACS: 17123 17124 17125 1060 17126 0 17123 17124 17125 1060 -17127 0 17123 17124 17125 1060 17128 0 c -1-1 --> -2 c ( b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ b^{53, 20}_0 ∧ -p_1060) -> ( b^{53, 21}_2 ∧ b^{53, 21}_1 ∧ -b^{53, 21}_0) c in CNF: c -b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ p_1060 ∨ b^{53, 21}_2 c -b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ p_1060 ∨ b^{53, 21}_1 c -b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ p_1060 ∨ -b^{53, 21}_0 c in DIMACS: -17123 17124 -17125 1060 17126 0 -17123 17124 -17125 1060 17127 0 -17123 17124 -17125 1060 -17128 0 c -2-1 --> break c ( b^{53, 20}_2 ∧ b^{53, 20}_1 ∧ -b^{53, 20}_0 ∧ -p_1060) -> break c in CNF: c -b^{53, 20}_2 ∨ -b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ p_1060 ∨ break c in DIMACS: -17123 -17124 17125 1060 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 20}_2 ∧ -b^{53, 20}_1 ∧ -b^{53, 20}_0 ∧ true) c in CNF: c -b^{53, 20}_2 ∨ b^{53, 20}_1 ∨ b^{53, 20}_0 ∨ false c in DIMACS: -17123 17124 17125 0 c 3 does not represent an automaton state. c -(-b^{53, 20}_2 ∧ b^{53, 20}_1 ∧ b^{53, 20}_0 ∧ true) c in CNF: c b^{53, 20}_2 ∨ -b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ false c in DIMACS: 17123 -17124 -17125 0 c -3 does not represent an automaton state. c -( b^{53, 20}_2 ∧ b^{53, 20}_1 ∧ b^{53, 20}_0 ∧ true) c in CNF: c -b^{53, 20}_2 ∨ -b^{53, 20}_1 ∨ -b^{53, 20}_0 ∨ false c in DIMACS: -17123 -17124 -17125 0 c i = 21 c -2+1 --> -1 c ( b^{53, 21}_2 ∧ b^{53, 21}_1 ∧ -b^{53, 21}_0 ∧ p_1113) -> ( b^{53, 22}_2 ∧ -b^{53, 22}_1 ∧ b^{53, 22}_0) c in CNF: c -b^{53, 21}_2 ∨ -b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ -p_1113 ∨ b^{53, 22}_2 c -b^{53, 21}_2 ∨ -b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ -p_1113 ∨ -b^{53, 22}_1 c -b^{53, 21}_2 ∨ -b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ -p_1113 ∨ b^{53, 22}_0 c in DIMACS: -17126 -17127 17128 -1113 17129 0 -17126 -17127 17128 -1113 -17130 0 -17126 -17127 17128 -1113 17131 0 c -1+1 --> 0 c ( b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ b^{53, 21}_0 ∧ p_1113) -> (-b^{53, 22}_2 ∧ -b^{53, 22}_1 ∧ -b^{53, 22}_0) c in CNF: c -b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ -p_1113 ∨ -b^{53, 22}_2 c -b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ -p_1113 ∨ -b^{53, 22}_1 c -b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ -p_1113 ∨ -b^{53, 22}_0 c in DIMACS: -17126 17127 -17128 -1113 -17129 0 -17126 17127 -17128 -1113 -17130 0 -17126 17127 -17128 -1113 -17131 0 c 0+1 --> 1 c (-b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ -b^{53, 21}_0 ∧ p_1113) -> (-b^{53, 22}_2 ∧ -b^{53, 22}_1 ∧ b^{53, 22}_0) c in CNF: c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ -p_1113 ∨ -b^{53, 22}_2 c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ -p_1113 ∨ -b^{53, 22}_1 c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ -p_1113 ∨ b^{53, 22}_0 c in DIMACS: 17126 17127 17128 -1113 -17129 0 17126 17127 17128 -1113 -17130 0 17126 17127 17128 -1113 17131 0 c 1+1 --> 2 c (-b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ b^{53, 21}_0 ∧ p_1113) -> (-b^{53, 22}_2 ∧ b^{53, 22}_1 ∧ -b^{53, 22}_0) c in CNF: c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ -p_1113 ∨ -b^{53, 22}_2 c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ -p_1113 ∨ b^{53, 22}_1 c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ -p_1113 ∨ -b^{53, 22}_0 c in DIMACS: 17126 17127 -17128 -1113 -17129 0 17126 17127 -17128 -1113 17130 0 17126 17127 -17128 -1113 -17131 0 c 2+1 --> break c (-b^{53, 21}_2 ∧ b^{53, 21}_1 ∧ -b^{53, 21}_0 ∧ p_1113) -> break c in CNF: c b^{53, 21}_2 ∨ -b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ -p_1113 ∨ break c in DIMACS: 17126 -17127 17128 -1113 1162 0 c 2-1 --> 1 c (-b^{53, 21}_2 ∧ b^{53, 21}_1 ∧ -b^{53, 21}_0 ∧ -p_1113) -> (-b^{53, 22}_2 ∧ -b^{53, 22}_1 ∧ b^{53, 22}_0) c in CNF: c b^{53, 21}_2 ∨ -b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ p_1113 ∨ -b^{53, 22}_2 c b^{53, 21}_2 ∨ -b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ p_1113 ∨ -b^{53, 22}_1 c b^{53, 21}_2 ∨ -b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ p_1113 ∨ b^{53, 22}_0 c in DIMACS: 17126 -17127 17128 1113 -17129 0 17126 -17127 17128 1113 -17130 0 17126 -17127 17128 1113 17131 0 c 1-1 --> 0 c (-b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ b^{53, 21}_0 ∧ -p_1113) -> (-b^{53, 22}_2 ∧ -b^{53, 22}_1 ∧ -b^{53, 22}_0) c in CNF: c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ p_1113 ∨ -b^{53, 22}_2 c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ p_1113 ∨ -b^{53, 22}_1 c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ p_1113 ∨ -b^{53, 22}_0 c in DIMACS: 17126 17127 -17128 1113 -17129 0 17126 17127 -17128 1113 -17130 0 17126 17127 -17128 1113 -17131 0 c 0-1 --> -1 c (-b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ -b^{53, 21}_0 ∧ -p_1113) -> ( b^{53, 22}_2 ∧ -b^{53, 22}_1 ∧ b^{53, 22}_0) c in CNF: c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ p_1113 ∨ b^{53, 22}_2 c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ p_1113 ∨ -b^{53, 22}_1 c b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ p_1113 ∨ b^{53, 22}_0 c in DIMACS: 17126 17127 17128 1113 17129 0 17126 17127 17128 1113 -17130 0 17126 17127 17128 1113 17131 0 c -1-1 --> -2 c ( b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ b^{53, 21}_0 ∧ -p_1113) -> ( b^{53, 22}_2 ∧ b^{53, 22}_1 ∧ -b^{53, 22}_0) c in CNF: c -b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ p_1113 ∨ b^{53, 22}_2 c -b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ p_1113 ∨ b^{53, 22}_1 c -b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ p_1113 ∨ -b^{53, 22}_0 c in DIMACS: -17126 17127 -17128 1113 17129 0 -17126 17127 -17128 1113 17130 0 -17126 17127 -17128 1113 -17131 0 c -2-1 --> break c ( b^{53, 21}_2 ∧ b^{53, 21}_1 ∧ -b^{53, 21}_0 ∧ -p_1113) -> break c in CNF: c -b^{53, 21}_2 ∨ -b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ p_1113 ∨ break c in DIMACS: -17126 -17127 17128 1113 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{53, 21}_2 ∧ -b^{53, 21}_1 ∧ -b^{53, 21}_0 ∧ true) c in CNF: c -b^{53, 21}_2 ∨ b^{53, 21}_1 ∨ b^{53, 21}_0 ∨ false c in DIMACS: -17126 17127 17128 0 c 3 does not represent an automaton state. c -(-b^{53, 21}_2 ∧ b^{53, 21}_1 ∧ b^{53, 21}_0 ∧ true) c in CNF: c b^{53, 21}_2 ∨ -b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ false c in DIMACS: 17126 -17127 -17128 0 c -3 does not represent an automaton state. c -( b^{53, 21}_2 ∧ b^{53, 21}_1 ∧ b^{53, 21}_0 ∧ true) c in CNF: c -b^{53, 21}_2 ∨ -b^{53, 21}_1 ∨ -b^{53, 21}_0 ∨ false c in DIMACS: -17126 -17127 -17128 0 c INIT for k = 54 c -b^{54, 1}_2 c -b^{54, 1}_1 c -b^{54, 1}_0 c in DIMACS: -17132 0 -17133 0 -17134 0 c Transitions for k = 54 c i = 1 c -2+1 --> -1 c ( b^{54, 1}_2 ∧ b^{54, 1}_1 ∧ -b^{54, 1}_0 ∧ p_54) -> ( b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ b^{54, 2}_0) c in CNF: c -b^{54, 1}_2 ∨ -b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ -p_54 ∨ b^{54, 2}_2 c -b^{54, 1}_2 ∨ -b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ -p_54 ∨ -b^{54, 2}_1 c -b^{54, 1}_2 ∨ -b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ -p_54 ∨ b^{54, 2}_0 c in DIMACS: -17132 -17133 17134 -54 17135 0 -17132 -17133 17134 -54 -17136 0 -17132 -17133 17134 -54 17137 0 c -1+1 --> 0 c ( b^{54, 1}_2 ∧ -b^{54, 1}_1 ∧ b^{54, 1}_0 ∧ p_54) -> (-b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ -b^{54, 2}_0) c in CNF: c -b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ -p_54 ∨ -b^{54, 2}_2 c -b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ -p_54 ∨ -b^{54, 2}_1 c -b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ -p_54 ∨ -b^{54, 2}_0 c in DIMACS: -17132 17133 -17134 -54 -17135 0 -17132 17133 -17134 -54 -17136 0 -17132 17133 -17134 -54 -17137 0 c 0+1 --> 1 c (-b^{54, 1}_2 ∧ -b^{54, 1}_1 ∧ -b^{54, 1}_0 ∧ p_54) -> (-b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ b^{54, 2}_0) c in CNF: c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ -p_54 ∨ -b^{54, 2}_2 c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ -p_54 ∨ -b^{54, 2}_1 c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ -p_54 ∨ b^{54, 2}_0 c in DIMACS: 17132 17133 17134 -54 -17135 0 17132 17133 17134 -54 -17136 0 17132 17133 17134 -54 17137 0 c 1+1 --> 2 c (-b^{54, 1}_2 ∧ -b^{54, 1}_1 ∧ b^{54, 1}_0 ∧ p_54) -> (-b^{54, 2}_2 ∧ b^{54, 2}_1 ∧ -b^{54, 2}_0) c in CNF: c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ -p_54 ∨ -b^{54, 2}_2 c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ -p_54 ∨ b^{54, 2}_1 c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ -p_54 ∨ -b^{54, 2}_0 c in DIMACS: 17132 17133 -17134 -54 -17135 0 17132 17133 -17134 -54 17136 0 17132 17133 -17134 -54 -17137 0 c 2+1 --> break c (-b^{54, 1}_2 ∧ b^{54, 1}_1 ∧ -b^{54, 1}_0 ∧ p_54) -> break c in CNF: c b^{54, 1}_2 ∨ -b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ -p_54 ∨ break c in DIMACS: 17132 -17133 17134 -54 1162 0 c 2-1 --> 1 c (-b^{54, 1}_2 ∧ b^{54, 1}_1 ∧ -b^{54, 1}_0 ∧ -p_54) -> (-b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ b^{54, 2}_0) c in CNF: c b^{54, 1}_2 ∨ -b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ p_54 ∨ -b^{54, 2}_2 c b^{54, 1}_2 ∨ -b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ p_54 ∨ -b^{54, 2}_1 c b^{54, 1}_2 ∨ -b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ p_54 ∨ b^{54, 2}_0 c in DIMACS: 17132 -17133 17134 54 -17135 0 17132 -17133 17134 54 -17136 0 17132 -17133 17134 54 17137 0 c 1-1 --> 0 c (-b^{54, 1}_2 ∧ -b^{54, 1}_1 ∧ b^{54, 1}_0 ∧ -p_54) -> (-b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ -b^{54, 2}_0) c in CNF: c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ p_54 ∨ -b^{54, 2}_2 c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ p_54 ∨ -b^{54, 2}_1 c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ p_54 ∨ -b^{54, 2}_0 c in DIMACS: 17132 17133 -17134 54 -17135 0 17132 17133 -17134 54 -17136 0 17132 17133 -17134 54 -17137 0 c 0-1 --> -1 c (-b^{54, 1}_2 ∧ -b^{54, 1}_1 ∧ -b^{54, 1}_0 ∧ -p_54) -> ( b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ b^{54, 2}_0) c in CNF: c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ p_54 ∨ b^{54, 2}_2 c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ p_54 ∨ -b^{54, 2}_1 c b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ p_54 ∨ b^{54, 2}_0 c in DIMACS: 17132 17133 17134 54 17135 0 17132 17133 17134 54 -17136 0 17132 17133 17134 54 17137 0 c -1-1 --> -2 c ( b^{54, 1}_2 ∧ -b^{54, 1}_1 ∧ b^{54, 1}_0 ∧ -p_54) -> ( b^{54, 2}_2 ∧ b^{54, 2}_1 ∧ -b^{54, 2}_0) c in CNF: c -b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ p_54 ∨ b^{54, 2}_2 c -b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ p_54 ∨ b^{54, 2}_1 c -b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ p_54 ∨ -b^{54, 2}_0 c in DIMACS: -17132 17133 -17134 54 17135 0 -17132 17133 -17134 54 17136 0 -17132 17133 -17134 54 -17137 0 c -2-1 --> break c ( b^{54, 1}_2 ∧ b^{54, 1}_1 ∧ -b^{54, 1}_0 ∧ -p_54) -> break c in CNF: c -b^{54, 1}_2 ∨ -b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ p_54 ∨ break c in DIMACS: -17132 -17133 17134 54 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 1}_2 ∧ -b^{54, 1}_1 ∧ -b^{54, 1}_0 ∧ true) c in CNF: c -b^{54, 1}_2 ∨ b^{54, 1}_1 ∨ b^{54, 1}_0 ∨ false c in DIMACS: -17132 17133 17134 0 c 3 does not represent an automaton state. c -(-b^{54, 1}_2 ∧ b^{54, 1}_1 ∧ b^{54, 1}_0 ∧ true) c in CNF: c b^{54, 1}_2 ∨ -b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ false c in DIMACS: 17132 -17133 -17134 0 c -3 does not represent an automaton state. c -( b^{54, 1}_2 ∧ b^{54, 1}_1 ∧ b^{54, 1}_0 ∧ true) c in CNF: c -b^{54, 1}_2 ∨ -b^{54, 1}_1 ∨ -b^{54, 1}_0 ∨ false c in DIMACS: -17132 -17133 -17134 0 c i = 2 c -2+1 --> -1 c ( b^{54, 2}_2 ∧ b^{54, 2}_1 ∧ -b^{54, 2}_0 ∧ p_108) -> ( b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ b^{54, 3}_0) c in CNF: c -b^{54, 2}_2 ∨ -b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ -p_108 ∨ b^{54, 3}_2 c -b^{54, 2}_2 ∨ -b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ -p_108 ∨ -b^{54, 3}_1 c -b^{54, 2}_2 ∨ -b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ -p_108 ∨ b^{54, 3}_0 c in DIMACS: -17135 -17136 17137 -108 17138 0 -17135 -17136 17137 -108 -17139 0 -17135 -17136 17137 -108 17140 0 c -1+1 --> 0 c ( b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ b^{54, 2}_0 ∧ p_108) -> (-b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ -b^{54, 3}_0) c in CNF: c -b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ -p_108 ∨ -b^{54, 3}_2 c -b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ -p_108 ∨ -b^{54, 3}_1 c -b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ -p_108 ∨ -b^{54, 3}_0 c in DIMACS: -17135 17136 -17137 -108 -17138 0 -17135 17136 -17137 -108 -17139 0 -17135 17136 -17137 -108 -17140 0 c 0+1 --> 1 c (-b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ -b^{54, 2}_0 ∧ p_108) -> (-b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ b^{54, 3}_0) c in CNF: c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ -p_108 ∨ -b^{54, 3}_2 c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ -p_108 ∨ -b^{54, 3}_1 c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ -p_108 ∨ b^{54, 3}_0 c in DIMACS: 17135 17136 17137 -108 -17138 0 17135 17136 17137 -108 -17139 0 17135 17136 17137 -108 17140 0 c 1+1 --> 2 c (-b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ b^{54, 2}_0 ∧ p_108) -> (-b^{54, 3}_2 ∧ b^{54, 3}_1 ∧ -b^{54, 3}_0) c in CNF: c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ -p_108 ∨ -b^{54, 3}_2 c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ -p_108 ∨ b^{54, 3}_1 c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ -p_108 ∨ -b^{54, 3}_0 c in DIMACS: 17135 17136 -17137 -108 -17138 0 17135 17136 -17137 -108 17139 0 17135 17136 -17137 -108 -17140 0 c 2+1 --> break c (-b^{54, 2}_2 ∧ b^{54, 2}_1 ∧ -b^{54, 2}_0 ∧ p_108) -> break c in CNF: c b^{54, 2}_2 ∨ -b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ -p_108 ∨ break c in DIMACS: 17135 -17136 17137 -108 1162 0 c 2-1 --> 1 c (-b^{54, 2}_2 ∧ b^{54, 2}_1 ∧ -b^{54, 2}_0 ∧ -p_108) -> (-b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ b^{54, 3}_0) c in CNF: c b^{54, 2}_2 ∨ -b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ p_108 ∨ -b^{54, 3}_2 c b^{54, 2}_2 ∨ -b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ p_108 ∨ -b^{54, 3}_1 c b^{54, 2}_2 ∨ -b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ p_108 ∨ b^{54, 3}_0 c in DIMACS: 17135 -17136 17137 108 -17138 0 17135 -17136 17137 108 -17139 0 17135 -17136 17137 108 17140 0 c 1-1 --> 0 c (-b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ b^{54, 2}_0 ∧ -p_108) -> (-b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ -b^{54, 3}_0) c in CNF: c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ p_108 ∨ -b^{54, 3}_2 c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ p_108 ∨ -b^{54, 3}_1 c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ p_108 ∨ -b^{54, 3}_0 c in DIMACS: 17135 17136 -17137 108 -17138 0 17135 17136 -17137 108 -17139 0 17135 17136 -17137 108 -17140 0 c 0-1 --> -1 c (-b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ -b^{54, 2}_0 ∧ -p_108) -> ( b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ b^{54, 3}_0) c in CNF: c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ p_108 ∨ b^{54, 3}_2 c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ p_108 ∨ -b^{54, 3}_1 c b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ p_108 ∨ b^{54, 3}_0 c in DIMACS: 17135 17136 17137 108 17138 0 17135 17136 17137 108 -17139 0 17135 17136 17137 108 17140 0 c -1-1 --> -2 c ( b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ b^{54, 2}_0 ∧ -p_108) -> ( b^{54, 3}_2 ∧ b^{54, 3}_1 ∧ -b^{54, 3}_0) c in CNF: c -b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ p_108 ∨ b^{54, 3}_2 c -b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ p_108 ∨ b^{54, 3}_1 c -b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ p_108 ∨ -b^{54, 3}_0 c in DIMACS: -17135 17136 -17137 108 17138 0 -17135 17136 -17137 108 17139 0 -17135 17136 -17137 108 -17140 0 c -2-1 --> break c ( b^{54, 2}_2 ∧ b^{54, 2}_1 ∧ -b^{54, 2}_0 ∧ -p_108) -> break c in CNF: c -b^{54, 2}_2 ∨ -b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ p_108 ∨ break c in DIMACS: -17135 -17136 17137 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 2}_2 ∧ -b^{54, 2}_1 ∧ -b^{54, 2}_0 ∧ true) c in CNF: c -b^{54, 2}_2 ∨ b^{54, 2}_1 ∨ b^{54, 2}_0 ∨ false c in DIMACS: -17135 17136 17137 0 c 3 does not represent an automaton state. c -(-b^{54, 2}_2 ∧ b^{54, 2}_1 ∧ b^{54, 2}_0 ∧ true) c in CNF: c b^{54, 2}_2 ∨ -b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ false c in DIMACS: 17135 -17136 -17137 0 c -3 does not represent an automaton state. c -( b^{54, 2}_2 ∧ b^{54, 2}_1 ∧ b^{54, 2}_0 ∧ true) c in CNF: c -b^{54, 2}_2 ∨ -b^{54, 2}_1 ∨ -b^{54, 2}_0 ∨ false c in DIMACS: -17135 -17136 -17137 0 c i = 3 c -2+1 --> -1 c ( b^{54, 3}_2 ∧ b^{54, 3}_1 ∧ -b^{54, 3}_0 ∧ p_162) -> ( b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ b^{54, 4}_0) c in CNF: c -b^{54, 3}_2 ∨ -b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ -p_162 ∨ b^{54, 4}_2 c -b^{54, 3}_2 ∨ -b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ -p_162 ∨ -b^{54, 4}_1 c -b^{54, 3}_2 ∨ -b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ -p_162 ∨ b^{54, 4}_0 c in DIMACS: -17138 -17139 17140 -162 17141 0 -17138 -17139 17140 -162 -17142 0 -17138 -17139 17140 -162 17143 0 c -1+1 --> 0 c ( b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ b^{54, 3}_0 ∧ p_162) -> (-b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ -b^{54, 4}_0) c in CNF: c -b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ -p_162 ∨ -b^{54, 4}_2 c -b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ -p_162 ∨ -b^{54, 4}_1 c -b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ -p_162 ∨ -b^{54, 4}_0 c in DIMACS: -17138 17139 -17140 -162 -17141 0 -17138 17139 -17140 -162 -17142 0 -17138 17139 -17140 -162 -17143 0 c 0+1 --> 1 c (-b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ -b^{54, 3}_0 ∧ p_162) -> (-b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ b^{54, 4}_0) c in CNF: c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ -p_162 ∨ -b^{54, 4}_2 c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ -p_162 ∨ -b^{54, 4}_1 c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ -p_162 ∨ b^{54, 4}_0 c in DIMACS: 17138 17139 17140 -162 -17141 0 17138 17139 17140 -162 -17142 0 17138 17139 17140 -162 17143 0 c 1+1 --> 2 c (-b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ b^{54, 3}_0 ∧ p_162) -> (-b^{54, 4}_2 ∧ b^{54, 4}_1 ∧ -b^{54, 4}_0) c in CNF: c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ -p_162 ∨ -b^{54, 4}_2 c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ -p_162 ∨ b^{54, 4}_1 c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ -p_162 ∨ -b^{54, 4}_0 c in DIMACS: 17138 17139 -17140 -162 -17141 0 17138 17139 -17140 -162 17142 0 17138 17139 -17140 -162 -17143 0 c 2+1 --> break c (-b^{54, 3}_2 ∧ b^{54, 3}_1 ∧ -b^{54, 3}_0 ∧ p_162) -> break c in CNF: c b^{54, 3}_2 ∨ -b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ -p_162 ∨ break c in DIMACS: 17138 -17139 17140 -162 1162 0 c 2-1 --> 1 c (-b^{54, 3}_2 ∧ b^{54, 3}_1 ∧ -b^{54, 3}_0 ∧ -p_162) -> (-b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ b^{54, 4}_0) c in CNF: c b^{54, 3}_2 ∨ -b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ p_162 ∨ -b^{54, 4}_2 c b^{54, 3}_2 ∨ -b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ p_162 ∨ -b^{54, 4}_1 c b^{54, 3}_2 ∨ -b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ p_162 ∨ b^{54, 4}_0 c in DIMACS: 17138 -17139 17140 162 -17141 0 17138 -17139 17140 162 -17142 0 17138 -17139 17140 162 17143 0 c 1-1 --> 0 c (-b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ b^{54, 3}_0 ∧ -p_162) -> (-b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ -b^{54, 4}_0) c in CNF: c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ p_162 ∨ -b^{54, 4}_2 c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ p_162 ∨ -b^{54, 4}_1 c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ p_162 ∨ -b^{54, 4}_0 c in DIMACS: 17138 17139 -17140 162 -17141 0 17138 17139 -17140 162 -17142 0 17138 17139 -17140 162 -17143 0 c 0-1 --> -1 c (-b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ -b^{54, 3}_0 ∧ -p_162) -> ( b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ b^{54, 4}_0) c in CNF: c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ p_162 ∨ b^{54, 4}_2 c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ p_162 ∨ -b^{54, 4}_1 c b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ p_162 ∨ b^{54, 4}_0 c in DIMACS: 17138 17139 17140 162 17141 0 17138 17139 17140 162 -17142 0 17138 17139 17140 162 17143 0 c -1-1 --> -2 c ( b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ b^{54, 3}_0 ∧ -p_162) -> ( b^{54, 4}_2 ∧ b^{54, 4}_1 ∧ -b^{54, 4}_0) c in CNF: c -b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ p_162 ∨ b^{54, 4}_2 c -b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ p_162 ∨ b^{54, 4}_1 c -b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ p_162 ∨ -b^{54, 4}_0 c in DIMACS: -17138 17139 -17140 162 17141 0 -17138 17139 -17140 162 17142 0 -17138 17139 -17140 162 -17143 0 c -2-1 --> break c ( b^{54, 3}_2 ∧ b^{54, 3}_1 ∧ -b^{54, 3}_0 ∧ -p_162) -> break c in CNF: c -b^{54, 3}_2 ∨ -b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ p_162 ∨ break c in DIMACS: -17138 -17139 17140 162 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 3}_2 ∧ -b^{54, 3}_1 ∧ -b^{54, 3}_0 ∧ true) c in CNF: c -b^{54, 3}_2 ∨ b^{54, 3}_1 ∨ b^{54, 3}_0 ∨ false c in DIMACS: -17138 17139 17140 0 c 3 does not represent an automaton state. c -(-b^{54, 3}_2 ∧ b^{54, 3}_1 ∧ b^{54, 3}_0 ∧ true) c in CNF: c b^{54, 3}_2 ∨ -b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ false c in DIMACS: 17138 -17139 -17140 0 c -3 does not represent an automaton state. c -( b^{54, 3}_2 ∧ b^{54, 3}_1 ∧ b^{54, 3}_0 ∧ true) c in CNF: c -b^{54, 3}_2 ∨ -b^{54, 3}_1 ∨ -b^{54, 3}_0 ∨ false c in DIMACS: -17138 -17139 -17140 0 c i = 4 c -2+1 --> -1 c ( b^{54, 4}_2 ∧ b^{54, 4}_1 ∧ -b^{54, 4}_0 ∧ p_216) -> ( b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ b^{54, 5}_0) c in CNF: c -b^{54, 4}_2 ∨ -b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ -p_216 ∨ b^{54, 5}_2 c -b^{54, 4}_2 ∨ -b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ -p_216 ∨ -b^{54, 5}_1 c -b^{54, 4}_2 ∨ -b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ -p_216 ∨ b^{54, 5}_0 c in DIMACS: -17141 -17142 17143 -216 17144 0 -17141 -17142 17143 -216 -17145 0 -17141 -17142 17143 -216 17146 0 c -1+1 --> 0 c ( b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ b^{54, 4}_0 ∧ p_216) -> (-b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ -b^{54, 5}_0) c in CNF: c -b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ -p_216 ∨ -b^{54, 5}_2 c -b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ -p_216 ∨ -b^{54, 5}_1 c -b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ -p_216 ∨ -b^{54, 5}_0 c in DIMACS: -17141 17142 -17143 -216 -17144 0 -17141 17142 -17143 -216 -17145 0 -17141 17142 -17143 -216 -17146 0 c 0+1 --> 1 c (-b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ -b^{54, 4}_0 ∧ p_216) -> (-b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ b^{54, 5}_0) c in CNF: c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ -p_216 ∨ -b^{54, 5}_2 c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ -p_216 ∨ -b^{54, 5}_1 c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ -p_216 ∨ b^{54, 5}_0 c in DIMACS: 17141 17142 17143 -216 -17144 0 17141 17142 17143 -216 -17145 0 17141 17142 17143 -216 17146 0 c 1+1 --> 2 c (-b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ b^{54, 4}_0 ∧ p_216) -> (-b^{54, 5}_2 ∧ b^{54, 5}_1 ∧ -b^{54, 5}_0) c in CNF: c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ -p_216 ∨ -b^{54, 5}_2 c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ -p_216 ∨ b^{54, 5}_1 c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ -p_216 ∨ -b^{54, 5}_0 c in DIMACS: 17141 17142 -17143 -216 -17144 0 17141 17142 -17143 -216 17145 0 17141 17142 -17143 -216 -17146 0 c 2+1 --> break c (-b^{54, 4}_2 ∧ b^{54, 4}_1 ∧ -b^{54, 4}_0 ∧ p_216) -> break c in CNF: c b^{54, 4}_2 ∨ -b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ -p_216 ∨ break c in DIMACS: 17141 -17142 17143 -216 1162 0 c 2-1 --> 1 c (-b^{54, 4}_2 ∧ b^{54, 4}_1 ∧ -b^{54, 4}_0 ∧ -p_216) -> (-b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ b^{54, 5}_0) c in CNF: c b^{54, 4}_2 ∨ -b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ p_216 ∨ -b^{54, 5}_2 c b^{54, 4}_2 ∨ -b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ p_216 ∨ -b^{54, 5}_1 c b^{54, 4}_2 ∨ -b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ p_216 ∨ b^{54, 5}_0 c in DIMACS: 17141 -17142 17143 216 -17144 0 17141 -17142 17143 216 -17145 0 17141 -17142 17143 216 17146 0 c 1-1 --> 0 c (-b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ b^{54, 4}_0 ∧ -p_216) -> (-b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ -b^{54, 5}_0) c in CNF: c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ p_216 ∨ -b^{54, 5}_2 c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ p_216 ∨ -b^{54, 5}_1 c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ p_216 ∨ -b^{54, 5}_0 c in DIMACS: 17141 17142 -17143 216 -17144 0 17141 17142 -17143 216 -17145 0 17141 17142 -17143 216 -17146 0 c 0-1 --> -1 c (-b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ -b^{54, 4}_0 ∧ -p_216) -> ( b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ b^{54, 5}_0) c in CNF: c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ p_216 ∨ b^{54, 5}_2 c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ p_216 ∨ -b^{54, 5}_1 c b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ p_216 ∨ b^{54, 5}_0 c in DIMACS: 17141 17142 17143 216 17144 0 17141 17142 17143 216 -17145 0 17141 17142 17143 216 17146 0 c -1-1 --> -2 c ( b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ b^{54, 4}_0 ∧ -p_216) -> ( b^{54, 5}_2 ∧ b^{54, 5}_1 ∧ -b^{54, 5}_0) c in CNF: c -b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ p_216 ∨ b^{54, 5}_2 c -b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ p_216 ∨ b^{54, 5}_1 c -b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ p_216 ∨ -b^{54, 5}_0 c in DIMACS: -17141 17142 -17143 216 17144 0 -17141 17142 -17143 216 17145 0 -17141 17142 -17143 216 -17146 0 c -2-1 --> break c ( b^{54, 4}_2 ∧ b^{54, 4}_1 ∧ -b^{54, 4}_0 ∧ -p_216) -> break c in CNF: c -b^{54, 4}_2 ∨ -b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ p_216 ∨ break c in DIMACS: -17141 -17142 17143 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 4}_2 ∧ -b^{54, 4}_1 ∧ -b^{54, 4}_0 ∧ true) c in CNF: c -b^{54, 4}_2 ∨ b^{54, 4}_1 ∨ b^{54, 4}_0 ∨ false c in DIMACS: -17141 17142 17143 0 c 3 does not represent an automaton state. c -(-b^{54, 4}_2 ∧ b^{54, 4}_1 ∧ b^{54, 4}_0 ∧ true) c in CNF: c b^{54, 4}_2 ∨ -b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ false c in DIMACS: 17141 -17142 -17143 0 c -3 does not represent an automaton state. c -( b^{54, 4}_2 ∧ b^{54, 4}_1 ∧ b^{54, 4}_0 ∧ true) c in CNF: c -b^{54, 4}_2 ∨ -b^{54, 4}_1 ∨ -b^{54, 4}_0 ∨ false c in DIMACS: -17141 -17142 -17143 0 c i = 5 c -2+1 --> -1 c ( b^{54, 5}_2 ∧ b^{54, 5}_1 ∧ -b^{54, 5}_0 ∧ p_270) -> ( b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ b^{54, 6}_0) c in CNF: c -b^{54, 5}_2 ∨ -b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ -p_270 ∨ b^{54, 6}_2 c -b^{54, 5}_2 ∨ -b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ -p_270 ∨ -b^{54, 6}_1 c -b^{54, 5}_2 ∨ -b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ -p_270 ∨ b^{54, 6}_0 c in DIMACS: -17144 -17145 17146 -270 17147 0 -17144 -17145 17146 -270 -17148 0 -17144 -17145 17146 -270 17149 0 c -1+1 --> 0 c ( b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ b^{54, 5}_0 ∧ p_270) -> (-b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ -b^{54, 6}_0) c in CNF: c -b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ -p_270 ∨ -b^{54, 6}_2 c -b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ -p_270 ∨ -b^{54, 6}_1 c -b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ -p_270 ∨ -b^{54, 6}_0 c in DIMACS: -17144 17145 -17146 -270 -17147 0 -17144 17145 -17146 -270 -17148 0 -17144 17145 -17146 -270 -17149 0 c 0+1 --> 1 c (-b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ -b^{54, 5}_0 ∧ p_270) -> (-b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ b^{54, 6}_0) c in CNF: c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ -p_270 ∨ -b^{54, 6}_2 c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ -p_270 ∨ -b^{54, 6}_1 c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ -p_270 ∨ b^{54, 6}_0 c in DIMACS: 17144 17145 17146 -270 -17147 0 17144 17145 17146 -270 -17148 0 17144 17145 17146 -270 17149 0 c 1+1 --> 2 c (-b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ b^{54, 5}_0 ∧ p_270) -> (-b^{54, 6}_2 ∧ b^{54, 6}_1 ∧ -b^{54, 6}_0) c in CNF: c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ -p_270 ∨ -b^{54, 6}_2 c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ -p_270 ∨ b^{54, 6}_1 c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ -p_270 ∨ -b^{54, 6}_0 c in DIMACS: 17144 17145 -17146 -270 -17147 0 17144 17145 -17146 -270 17148 0 17144 17145 -17146 -270 -17149 0 c 2+1 --> break c (-b^{54, 5}_2 ∧ b^{54, 5}_1 ∧ -b^{54, 5}_0 ∧ p_270) -> break c in CNF: c b^{54, 5}_2 ∨ -b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ -p_270 ∨ break c in DIMACS: 17144 -17145 17146 -270 1162 0 c 2-1 --> 1 c (-b^{54, 5}_2 ∧ b^{54, 5}_1 ∧ -b^{54, 5}_0 ∧ -p_270) -> (-b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ b^{54, 6}_0) c in CNF: c b^{54, 5}_2 ∨ -b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ p_270 ∨ -b^{54, 6}_2 c b^{54, 5}_2 ∨ -b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ p_270 ∨ -b^{54, 6}_1 c b^{54, 5}_2 ∨ -b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ p_270 ∨ b^{54, 6}_0 c in DIMACS: 17144 -17145 17146 270 -17147 0 17144 -17145 17146 270 -17148 0 17144 -17145 17146 270 17149 0 c 1-1 --> 0 c (-b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ b^{54, 5}_0 ∧ -p_270) -> (-b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ -b^{54, 6}_0) c in CNF: c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ p_270 ∨ -b^{54, 6}_2 c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ p_270 ∨ -b^{54, 6}_1 c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ p_270 ∨ -b^{54, 6}_0 c in DIMACS: 17144 17145 -17146 270 -17147 0 17144 17145 -17146 270 -17148 0 17144 17145 -17146 270 -17149 0 c 0-1 --> -1 c (-b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ -b^{54, 5}_0 ∧ -p_270) -> ( b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ b^{54, 6}_0) c in CNF: c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ p_270 ∨ b^{54, 6}_2 c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ p_270 ∨ -b^{54, 6}_1 c b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ p_270 ∨ b^{54, 6}_0 c in DIMACS: 17144 17145 17146 270 17147 0 17144 17145 17146 270 -17148 0 17144 17145 17146 270 17149 0 c -1-1 --> -2 c ( b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ b^{54, 5}_0 ∧ -p_270) -> ( b^{54, 6}_2 ∧ b^{54, 6}_1 ∧ -b^{54, 6}_0) c in CNF: c -b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ p_270 ∨ b^{54, 6}_2 c -b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ p_270 ∨ b^{54, 6}_1 c -b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ p_270 ∨ -b^{54, 6}_0 c in DIMACS: -17144 17145 -17146 270 17147 0 -17144 17145 -17146 270 17148 0 -17144 17145 -17146 270 -17149 0 c -2-1 --> break c ( b^{54, 5}_2 ∧ b^{54, 5}_1 ∧ -b^{54, 5}_0 ∧ -p_270) -> break c in CNF: c -b^{54, 5}_2 ∨ -b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ p_270 ∨ break c in DIMACS: -17144 -17145 17146 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 5}_2 ∧ -b^{54, 5}_1 ∧ -b^{54, 5}_0 ∧ true) c in CNF: c -b^{54, 5}_2 ∨ b^{54, 5}_1 ∨ b^{54, 5}_0 ∨ false c in DIMACS: -17144 17145 17146 0 c 3 does not represent an automaton state. c -(-b^{54, 5}_2 ∧ b^{54, 5}_1 ∧ b^{54, 5}_0 ∧ true) c in CNF: c b^{54, 5}_2 ∨ -b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ false c in DIMACS: 17144 -17145 -17146 0 c -3 does not represent an automaton state. c -( b^{54, 5}_2 ∧ b^{54, 5}_1 ∧ b^{54, 5}_0 ∧ true) c in CNF: c -b^{54, 5}_2 ∨ -b^{54, 5}_1 ∨ -b^{54, 5}_0 ∨ false c in DIMACS: -17144 -17145 -17146 0 c i = 6 c -2+1 --> -1 c ( b^{54, 6}_2 ∧ b^{54, 6}_1 ∧ -b^{54, 6}_0 ∧ p_324) -> ( b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ b^{54, 7}_0) c in CNF: c -b^{54, 6}_2 ∨ -b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ -p_324 ∨ b^{54, 7}_2 c -b^{54, 6}_2 ∨ -b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ -p_324 ∨ -b^{54, 7}_1 c -b^{54, 6}_2 ∨ -b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ -p_324 ∨ b^{54, 7}_0 c in DIMACS: -17147 -17148 17149 -324 17150 0 -17147 -17148 17149 -324 -17151 0 -17147 -17148 17149 -324 17152 0 c -1+1 --> 0 c ( b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ b^{54, 6}_0 ∧ p_324) -> (-b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ -b^{54, 7}_0) c in CNF: c -b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ -p_324 ∨ -b^{54, 7}_2 c -b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ -p_324 ∨ -b^{54, 7}_1 c -b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ -p_324 ∨ -b^{54, 7}_0 c in DIMACS: -17147 17148 -17149 -324 -17150 0 -17147 17148 -17149 -324 -17151 0 -17147 17148 -17149 -324 -17152 0 c 0+1 --> 1 c (-b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ -b^{54, 6}_0 ∧ p_324) -> (-b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ b^{54, 7}_0) c in CNF: c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ -p_324 ∨ -b^{54, 7}_2 c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ -p_324 ∨ -b^{54, 7}_1 c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ -p_324 ∨ b^{54, 7}_0 c in DIMACS: 17147 17148 17149 -324 -17150 0 17147 17148 17149 -324 -17151 0 17147 17148 17149 -324 17152 0 c 1+1 --> 2 c (-b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ b^{54, 6}_0 ∧ p_324) -> (-b^{54, 7}_2 ∧ b^{54, 7}_1 ∧ -b^{54, 7}_0) c in CNF: c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ -p_324 ∨ -b^{54, 7}_2 c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ -p_324 ∨ b^{54, 7}_1 c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ -p_324 ∨ -b^{54, 7}_0 c in DIMACS: 17147 17148 -17149 -324 -17150 0 17147 17148 -17149 -324 17151 0 17147 17148 -17149 -324 -17152 0 c 2+1 --> break c (-b^{54, 6}_2 ∧ b^{54, 6}_1 ∧ -b^{54, 6}_0 ∧ p_324) -> break c in CNF: c b^{54, 6}_2 ∨ -b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ -p_324 ∨ break c in DIMACS: 17147 -17148 17149 -324 1162 0 c 2-1 --> 1 c (-b^{54, 6}_2 ∧ b^{54, 6}_1 ∧ -b^{54, 6}_0 ∧ -p_324) -> (-b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ b^{54, 7}_0) c in CNF: c b^{54, 6}_2 ∨ -b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ p_324 ∨ -b^{54, 7}_2 c b^{54, 6}_2 ∨ -b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ p_324 ∨ -b^{54, 7}_1 c b^{54, 6}_2 ∨ -b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ p_324 ∨ b^{54, 7}_0 c in DIMACS: 17147 -17148 17149 324 -17150 0 17147 -17148 17149 324 -17151 0 17147 -17148 17149 324 17152 0 c 1-1 --> 0 c (-b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ b^{54, 6}_0 ∧ -p_324) -> (-b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ -b^{54, 7}_0) c in CNF: c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ p_324 ∨ -b^{54, 7}_2 c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ p_324 ∨ -b^{54, 7}_1 c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ p_324 ∨ -b^{54, 7}_0 c in DIMACS: 17147 17148 -17149 324 -17150 0 17147 17148 -17149 324 -17151 0 17147 17148 -17149 324 -17152 0 c 0-1 --> -1 c (-b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ -b^{54, 6}_0 ∧ -p_324) -> ( b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ b^{54, 7}_0) c in CNF: c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ p_324 ∨ b^{54, 7}_2 c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ p_324 ∨ -b^{54, 7}_1 c b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ p_324 ∨ b^{54, 7}_0 c in DIMACS: 17147 17148 17149 324 17150 0 17147 17148 17149 324 -17151 0 17147 17148 17149 324 17152 0 c -1-1 --> -2 c ( b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ b^{54, 6}_0 ∧ -p_324) -> ( b^{54, 7}_2 ∧ b^{54, 7}_1 ∧ -b^{54, 7}_0) c in CNF: c -b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ p_324 ∨ b^{54, 7}_2 c -b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ p_324 ∨ b^{54, 7}_1 c -b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ p_324 ∨ -b^{54, 7}_0 c in DIMACS: -17147 17148 -17149 324 17150 0 -17147 17148 -17149 324 17151 0 -17147 17148 -17149 324 -17152 0 c -2-1 --> break c ( b^{54, 6}_2 ∧ b^{54, 6}_1 ∧ -b^{54, 6}_0 ∧ -p_324) -> break c in CNF: c -b^{54, 6}_2 ∨ -b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ p_324 ∨ break c in DIMACS: -17147 -17148 17149 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 6}_2 ∧ -b^{54, 6}_1 ∧ -b^{54, 6}_0 ∧ true) c in CNF: c -b^{54, 6}_2 ∨ b^{54, 6}_1 ∨ b^{54, 6}_0 ∨ false c in DIMACS: -17147 17148 17149 0 c 3 does not represent an automaton state. c -(-b^{54, 6}_2 ∧ b^{54, 6}_1 ∧ b^{54, 6}_0 ∧ true) c in CNF: c b^{54, 6}_2 ∨ -b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ false c in DIMACS: 17147 -17148 -17149 0 c -3 does not represent an automaton state. c -( b^{54, 6}_2 ∧ b^{54, 6}_1 ∧ b^{54, 6}_0 ∧ true) c in CNF: c -b^{54, 6}_2 ∨ -b^{54, 6}_1 ∨ -b^{54, 6}_0 ∨ false c in DIMACS: -17147 -17148 -17149 0 c i = 7 c -2+1 --> -1 c ( b^{54, 7}_2 ∧ b^{54, 7}_1 ∧ -b^{54, 7}_0 ∧ p_378) -> ( b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ b^{54, 8}_0) c in CNF: c -b^{54, 7}_2 ∨ -b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ -p_378 ∨ b^{54, 8}_2 c -b^{54, 7}_2 ∨ -b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ -p_378 ∨ -b^{54, 8}_1 c -b^{54, 7}_2 ∨ -b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ -p_378 ∨ b^{54, 8}_0 c in DIMACS: -17150 -17151 17152 -378 17153 0 -17150 -17151 17152 -378 -17154 0 -17150 -17151 17152 -378 17155 0 c -1+1 --> 0 c ( b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ b^{54, 7}_0 ∧ p_378) -> (-b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ -b^{54, 8}_0) c in CNF: c -b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ -p_378 ∨ -b^{54, 8}_2 c -b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ -p_378 ∨ -b^{54, 8}_1 c -b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ -p_378 ∨ -b^{54, 8}_0 c in DIMACS: -17150 17151 -17152 -378 -17153 0 -17150 17151 -17152 -378 -17154 0 -17150 17151 -17152 -378 -17155 0 c 0+1 --> 1 c (-b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ -b^{54, 7}_0 ∧ p_378) -> (-b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ b^{54, 8}_0) c in CNF: c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ -p_378 ∨ -b^{54, 8}_2 c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ -p_378 ∨ -b^{54, 8}_1 c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ -p_378 ∨ b^{54, 8}_0 c in DIMACS: 17150 17151 17152 -378 -17153 0 17150 17151 17152 -378 -17154 0 17150 17151 17152 -378 17155 0 c 1+1 --> 2 c (-b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ b^{54, 7}_0 ∧ p_378) -> (-b^{54, 8}_2 ∧ b^{54, 8}_1 ∧ -b^{54, 8}_0) c in CNF: c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ -p_378 ∨ -b^{54, 8}_2 c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ -p_378 ∨ b^{54, 8}_1 c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ -p_378 ∨ -b^{54, 8}_0 c in DIMACS: 17150 17151 -17152 -378 -17153 0 17150 17151 -17152 -378 17154 0 17150 17151 -17152 -378 -17155 0 c 2+1 --> break c (-b^{54, 7}_2 ∧ b^{54, 7}_1 ∧ -b^{54, 7}_0 ∧ p_378) -> break c in CNF: c b^{54, 7}_2 ∨ -b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ -p_378 ∨ break c in DIMACS: 17150 -17151 17152 -378 1162 0 c 2-1 --> 1 c (-b^{54, 7}_2 ∧ b^{54, 7}_1 ∧ -b^{54, 7}_0 ∧ -p_378) -> (-b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ b^{54, 8}_0) c in CNF: c b^{54, 7}_2 ∨ -b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ p_378 ∨ -b^{54, 8}_2 c b^{54, 7}_2 ∨ -b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ p_378 ∨ -b^{54, 8}_1 c b^{54, 7}_2 ∨ -b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ p_378 ∨ b^{54, 8}_0 c in DIMACS: 17150 -17151 17152 378 -17153 0 17150 -17151 17152 378 -17154 0 17150 -17151 17152 378 17155 0 c 1-1 --> 0 c (-b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ b^{54, 7}_0 ∧ -p_378) -> (-b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ -b^{54, 8}_0) c in CNF: c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ p_378 ∨ -b^{54, 8}_2 c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ p_378 ∨ -b^{54, 8}_1 c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ p_378 ∨ -b^{54, 8}_0 c in DIMACS: 17150 17151 -17152 378 -17153 0 17150 17151 -17152 378 -17154 0 17150 17151 -17152 378 -17155 0 c 0-1 --> -1 c (-b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ -b^{54, 7}_0 ∧ -p_378) -> ( b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ b^{54, 8}_0) c in CNF: c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ p_378 ∨ b^{54, 8}_2 c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ p_378 ∨ -b^{54, 8}_1 c b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ p_378 ∨ b^{54, 8}_0 c in DIMACS: 17150 17151 17152 378 17153 0 17150 17151 17152 378 -17154 0 17150 17151 17152 378 17155 0 c -1-1 --> -2 c ( b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ b^{54, 7}_0 ∧ -p_378) -> ( b^{54, 8}_2 ∧ b^{54, 8}_1 ∧ -b^{54, 8}_0) c in CNF: c -b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ p_378 ∨ b^{54, 8}_2 c -b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ p_378 ∨ b^{54, 8}_1 c -b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ p_378 ∨ -b^{54, 8}_0 c in DIMACS: -17150 17151 -17152 378 17153 0 -17150 17151 -17152 378 17154 0 -17150 17151 -17152 378 -17155 0 c -2-1 --> break c ( b^{54, 7}_2 ∧ b^{54, 7}_1 ∧ -b^{54, 7}_0 ∧ -p_378) -> break c in CNF: c -b^{54, 7}_2 ∨ -b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ p_378 ∨ break c in DIMACS: -17150 -17151 17152 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 7}_2 ∧ -b^{54, 7}_1 ∧ -b^{54, 7}_0 ∧ true) c in CNF: c -b^{54, 7}_2 ∨ b^{54, 7}_1 ∨ b^{54, 7}_0 ∨ false c in DIMACS: -17150 17151 17152 0 c 3 does not represent an automaton state. c -(-b^{54, 7}_2 ∧ b^{54, 7}_1 ∧ b^{54, 7}_0 ∧ true) c in CNF: c b^{54, 7}_2 ∨ -b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ false c in DIMACS: 17150 -17151 -17152 0 c -3 does not represent an automaton state. c -( b^{54, 7}_2 ∧ b^{54, 7}_1 ∧ b^{54, 7}_0 ∧ true) c in CNF: c -b^{54, 7}_2 ∨ -b^{54, 7}_1 ∨ -b^{54, 7}_0 ∨ false c in DIMACS: -17150 -17151 -17152 0 c i = 8 c -2+1 --> -1 c ( b^{54, 8}_2 ∧ b^{54, 8}_1 ∧ -b^{54, 8}_0 ∧ p_432) -> ( b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ b^{54, 9}_0) c in CNF: c -b^{54, 8}_2 ∨ -b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ -p_432 ∨ b^{54, 9}_2 c -b^{54, 8}_2 ∨ -b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ -p_432 ∨ -b^{54, 9}_1 c -b^{54, 8}_2 ∨ -b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ -p_432 ∨ b^{54, 9}_0 c in DIMACS: -17153 -17154 17155 -432 17156 0 -17153 -17154 17155 -432 -17157 0 -17153 -17154 17155 -432 17158 0 c -1+1 --> 0 c ( b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ b^{54, 8}_0 ∧ p_432) -> (-b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ -b^{54, 9}_0) c in CNF: c -b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ -p_432 ∨ -b^{54, 9}_2 c -b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ -p_432 ∨ -b^{54, 9}_1 c -b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ -p_432 ∨ -b^{54, 9}_0 c in DIMACS: -17153 17154 -17155 -432 -17156 0 -17153 17154 -17155 -432 -17157 0 -17153 17154 -17155 -432 -17158 0 c 0+1 --> 1 c (-b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ -b^{54, 8}_0 ∧ p_432) -> (-b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ b^{54, 9}_0) c in CNF: c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ -p_432 ∨ -b^{54, 9}_2 c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ -p_432 ∨ -b^{54, 9}_1 c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ -p_432 ∨ b^{54, 9}_0 c in DIMACS: 17153 17154 17155 -432 -17156 0 17153 17154 17155 -432 -17157 0 17153 17154 17155 -432 17158 0 c 1+1 --> 2 c (-b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ b^{54, 8}_0 ∧ p_432) -> (-b^{54, 9}_2 ∧ b^{54, 9}_1 ∧ -b^{54, 9}_0) c in CNF: c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ -p_432 ∨ -b^{54, 9}_2 c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ -p_432 ∨ b^{54, 9}_1 c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ -p_432 ∨ -b^{54, 9}_0 c in DIMACS: 17153 17154 -17155 -432 -17156 0 17153 17154 -17155 -432 17157 0 17153 17154 -17155 -432 -17158 0 c 2+1 --> break c (-b^{54, 8}_2 ∧ b^{54, 8}_1 ∧ -b^{54, 8}_0 ∧ p_432) -> break c in CNF: c b^{54, 8}_2 ∨ -b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ -p_432 ∨ break c in DIMACS: 17153 -17154 17155 -432 1162 0 c 2-1 --> 1 c (-b^{54, 8}_2 ∧ b^{54, 8}_1 ∧ -b^{54, 8}_0 ∧ -p_432) -> (-b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ b^{54, 9}_0) c in CNF: c b^{54, 8}_2 ∨ -b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ p_432 ∨ -b^{54, 9}_2 c b^{54, 8}_2 ∨ -b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ p_432 ∨ -b^{54, 9}_1 c b^{54, 8}_2 ∨ -b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ p_432 ∨ b^{54, 9}_0 c in DIMACS: 17153 -17154 17155 432 -17156 0 17153 -17154 17155 432 -17157 0 17153 -17154 17155 432 17158 0 c 1-1 --> 0 c (-b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ b^{54, 8}_0 ∧ -p_432) -> (-b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ -b^{54, 9}_0) c in CNF: c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ p_432 ∨ -b^{54, 9}_2 c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ p_432 ∨ -b^{54, 9}_1 c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ p_432 ∨ -b^{54, 9}_0 c in DIMACS: 17153 17154 -17155 432 -17156 0 17153 17154 -17155 432 -17157 0 17153 17154 -17155 432 -17158 0 c 0-1 --> -1 c (-b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ -b^{54, 8}_0 ∧ -p_432) -> ( b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ b^{54, 9}_0) c in CNF: c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ p_432 ∨ b^{54, 9}_2 c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ p_432 ∨ -b^{54, 9}_1 c b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ p_432 ∨ b^{54, 9}_0 c in DIMACS: 17153 17154 17155 432 17156 0 17153 17154 17155 432 -17157 0 17153 17154 17155 432 17158 0 c -1-1 --> -2 c ( b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ b^{54, 8}_0 ∧ -p_432) -> ( b^{54, 9}_2 ∧ b^{54, 9}_1 ∧ -b^{54, 9}_0) c in CNF: c -b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ p_432 ∨ b^{54, 9}_2 c -b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ p_432 ∨ b^{54, 9}_1 c -b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ p_432 ∨ -b^{54, 9}_0 c in DIMACS: -17153 17154 -17155 432 17156 0 -17153 17154 -17155 432 17157 0 -17153 17154 -17155 432 -17158 0 c -2-1 --> break c ( b^{54, 8}_2 ∧ b^{54, 8}_1 ∧ -b^{54, 8}_0 ∧ -p_432) -> break c in CNF: c -b^{54, 8}_2 ∨ -b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ p_432 ∨ break c in DIMACS: -17153 -17154 17155 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 8}_2 ∧ -b^{54, 8}_1 ∧ -b^{54, 8}_0 ∧ true) c in CNF: c -b^{54, 8}_2 ∨ b^{54, 8}_1 ∨ b^{54, 8}_0 ∨ false c in DIMACS: -17153 17154 17155 0 c 3 does not represent an automaton state. c -(-b^{54, 8}_2 ∧ b^{54, 8}_1 ∧ b^{54, 8}_0 ∧ true) c in CNF: c b^{54, 8}_2 ∨ -b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ false c in DIMACS: 17153 -17154 -17155 0 c -3 does not represent an automaton state. c -( b^{54, 8}_2 ∧ b^{54, 8}_1 ∧ b^{54, 8}_0 ∧ true) c in CNF: c -b^{54, 8}_2 ∨ -b^{54, 8}_1 ∨ -b^{54, 8}_0 ∨ false c in DIMACS: -17153 -17154 -17155 0 c i = 9 c -2+1 --> -1 c ( b^{54, 9}_2 ∧ b^{54, 9}_1 ∧ -b^{54, 9}_0 ∧ p_486) -> ( b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ b^{54, 10}_0) c in CNF: c -b^{54, 9}_2 ∨ -b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ -p_486 ∨ b^{54, 10}_2 c -b^{54, 9}_2 ∨ -b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ -p_486 ∨ -b^{54, 10}_1 c -b^{54, 9}_2 ∨ -b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ -p_486 ∨ b^{54, 10}_0 c in DIMACS: -17156 -17157 17158 -486 17159 0 -17156 -17157 17158 -486 -17160 0 -17156 -17157 17158 -486 17161 0 c -1+1 --> 0 c ( b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ b^{54, 9}_0 ∧ p_486) -> (-b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ -b^{54, 10}_0) c in CNF: c -b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ -p_486 ∨ -b^{54, 10}_2 c -b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ -p_486 ∨ -b^{54, 10}_1 c -b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ -p_486 ∨ -b^{54, 10}_0 c in DIMACS: -17156 17157 -17158 -486 -17159 0 -17156 17157 -17158 -486 -17160 0 -17156 17157 -17158 -486 -17161 0 c 0+1 --> 1 c (-b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ -b^{54, 9}_0 ∧ p_486) -> (-b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ b^{54, 10}_0) c in CNF: c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ -p_486 ∨ -b^{54, 10}_2 c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ -p_486 ∨ -b^{54, 10}_1 c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ -p_486 ∨ b^{54, 10}_0 c in DIMACS: 17156 17157 17158 -486 -17159 0 17156 17157 17158 -486 -17160 0 17156 17157 17158 -486 17161 0 c 1+1 --> 2 c (-b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ b^{54, 9}_0 ∧ p_486) -> (-b^{54, 10}_2 ∧ b^{54, 10}_1 ∧ -b^{54, 10}_0) c in CNF: c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ -p_486 ∨ -b^{54, 10}_2 c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ -p_486 ∨ b^{54, 10}_1 c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ -p_486 ∨ -b^{54, 10}_0 c in DIMACS: 17156 17157 -17158 -486 -17159 0 17156 17157 -17158 -486 17160 0 17156 17157 -17158 -486 -17161 0 c 2+1 --> break c (-b^{54, 9}_2 ∧ b^{54, 9}_1 ∧ -b^{54, 9}_0 ∧ p_486) -> break c in CNF: c b^{54, 9}_2 ∨ -b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ -p_486 ∨ break c in DIMACS: 17156 -17157 17158 -486 1162 0 c 2-1 --> 1 c (-b^{54, 9}_2 ∧ b^{54, 9}_1 ∧ -b^{54, 9}_0 ∧ -p_486) -> (-b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ b^{54, 10}_0) c in CNF: c b^{54, 9}_2 ∨ -b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ p_486 ∨ -b^{54, 10}_2 c b^{54, 9}_2 ∨ -b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ p_486 ∨ -b^{54, 10}_1 c b^{54, 9}_2 ∨ -b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ p_486 ∨ b^{54, 10}_0 c in DIMACS: 17156 -17157 17158 486 -17159 0 17156 -17157 17158 486 -17160 0 17156 -17157 17158 486 17161 0 c 1-1 --> 0 c (-b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ b^{54, 9}_0 ∧ -p_486) -> (-b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ -b^{54, 10}_0) c in CNF: c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ p_486 ∨ -b^{54, 10}_2 c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ p_486 ∨ -b^{54, 10}_1 c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ p_486 ∨ -b^{54, 10}_0 c in DIMACS: 17156 17157 -17158 486 -17159 0 17156 17157 -17158 486 -17160 0 17156 17157 -17158 486 -17161 0 c 0-1 --> -1 c (-b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ -b^{54, 9}_0 ∧ -p_486) -> ( b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ b^{54, 10}_0) c in CNF: c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ p_486 ∨ b^{54, 10}_2 c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ p_486 ∨ -b^{54, 10}_1 c b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ p_486 ∨ b^{54, 10}_0 c in DIMACS: 17156 17157 17158 486 17159 0 17156 17157 17158 486 -17160 0 17156 17157 17158 486 17161 0 c -1-1 --> -2 c ( b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ b^{54, 9}_0 ∧ -p_486) -> ( b^{54, 10}_2 ∧ b^{54, 10}_1 ∧ -b^{54, 10}_0) c in CNF: c -b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ p_486 ∨ b^{54, 10}_2 c -b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ p_486 ∨ b^{54, 10}_1 c -b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ p_486 ∨ -b^{54, 10}_0 c in DIMACS: -17156 17157 -17158 486 17159 0 -17156 17157 -17158 486 17160 0 -17156 17157 -17158 486 -17161 0 c -2-1 --> break c ( b^{54, 9}_2 ∧ b^{54, 9}_1 ∧ -b^{54, 9}_0 ∧ -p_486) -> break c in CNF: c -b^{54, 9}_2 ∨ -b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ p_486 ∨ break c in DIMACS: -17156 -17157 17158 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 9}_2 ∧ -b^{54, 9}_1 ∧ -b^{54, 9}_0 ∧ true) c in CNF: c -b^{54, 9}_2 ∨ b^{54, 9}_1 ∨ b^{54, 9}_0 ∨ false c in DIMACS: -17156 17157 17158 0 c 3 does not represent an automaton state. c -(-b^{54, 9}_2 ∧ b^{54, 9}_1 ∧ b^{54, 9}_0 ∧ true) c in CNF: c b^{54, 9}_2 ∨ -b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ false c in DIMACS: 17156 -17157 -17158 0 c -3 does not represent an automaton state. c -( b^{54, 9}_2 ∧ b^{54, 9}_1 ∧ b^{54, 9}_0 ∧ true) c in CNF: c -b^{54, 9}_2 ∨ -b^{54, 9}_1 ∨ -b^{54, 9}_0 ∨ false c in DIMACS: -17156 -17157 -17158 0 c i = 10 c -2+1 --> -1 c ( b^{54, 10}_2 ∧ b^{54, 10}_1 ∧ -b^{54, 10}_0 ∧ p_540) -> ( b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ b^{54, 11}_0) c in CNF: c -b^{54, 10}_2 ∨ -b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ -p_540 ∨ b^{54, 11}_2 c -b^{54, 10}_2 ∨ -b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ -p_540 ∨ -b^{54, 11}_1 c -b^{54, 10}_2 ∨ -b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ -p_540 ∨ b^{54, 11}_0 c in DIMACS: -17159 -17160 17161 -540 17162 0 -17159 -17160 17161 -540 -17163 0 -17159 -17160 17161 -540 17164 0 c -1+1 --> 0 c ( b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ b^{54, 10}_0 ∧ p_540) -> (-b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ -b^{54, 11}_0) c in CNF: c -b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ -p_540 ∨ -b^{54, 11}_2 c -b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ -p_540 ∨ -b^{54, 11}_1 c -b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ -p_540 ∨ -b^{54, 11}_0 c in DIMACS: -17159 17160 -17161 -540 -17162 0 -17159 17160 -17161 -540 -17163 0 -17159 17160 -17161 -540 -17164 0 c 0+1 --> 1 c (-b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ -b^{54, 10}_0 ∧ p_540) -> (-b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ b^{54, 11}_0) c in CNF: c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ -p_540 ∨ -b^{54, 11}_2 c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ -p_540 ∨ -b^{54, 11}_1 c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ -p_540 ∨ b^{54, 11}_0 c in DIMACS: 17159 17160 17161 -540 -17162 0 17159 17160 17161 -540 -17163 0 17159 17160 17161 -540 17164 0 c 1+1 --> 2 c (-b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ b^{54, 10}_0 ∧ p_540) -> (-b^{54, 11}_2 ∧ b^{54, 11}_1 ∧ -b^{54, 11}_0) c in CNF: c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ -p_540 ∨ -b^{54, 11}_2 c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ -p_540 ∨ b^{54, 11}_1 c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ -p_540 ∨ -b^{54, 11}_0 c in DIMACS: 17159 17160 -17161 -540 -17162 0 17159 17160 -17161 -540 17163 0 17159 17160 -17161 -540 -17164 0 c 2+1 --> break c (-b^{54, 10}_2 ∧ b^{54, 10}_1 ∧ -b^{54, 10}_0 ∧ p_540) -> break c in CNF: c b^{54, 10}_2 ∨ -b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ -p_540 ∨ break c in DIMACS: 17159 -17160 17161 -540 1162 0 c 2-1 --> 1 c (-b^{54, 10}_2 ∧ b^{54, 10}_1 ∧ -b^{54, 10}_0 ∧ -p_540) -> (-b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ b^{54, 11}_0) c in CNF: c b^{54, 10}_2 ∨ -b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ p_540 ∨ -b^{54, 11}_2 c b^{54, 10}_2 ∨ -b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ p_540 ∨ -b^{54, 11}_1 c b^{54, 10}_2 ∨ -b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ p_540 ∨ b^{54, 11}_0 c in DIMACS: 17159 -17160 17161 540 -17162 0 17159 -17160 17161 540 -17163 0 17159 -17160 17161 540 17164 0 c 1-1 --> 0 c (-b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ b^{54, 10}_0 ∧ -p_540) -> (-b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ -b^{54, 11}_0) c in CNF: c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ p_540 ∨ -b^{54, 11}_2 c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ p_540 ∨ -b^{54, 11}_1 c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ p_540 ∨ -b^{54, 11}_0 c in DIMACS: 17159 17160 -17161 540 -17162 0 17159 17160 -17161 540 -17163 0 17159 17160 -17161 540 -17164 0 c 0-1 --> -1 c (-b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ -b^{54, 10}_0 ∧ -p_540) -> ( b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ b^{54, 11}_0) c in CNF: c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ p_540 ∨ b^{54, 11}_2 c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ p_540 ∨ -b^{54, 11}_1 c b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ p_540 ∨ b^{54, 11}_0 c in DIMACS: 17159 17160 17161 540 17162 0 17159 17160 17161 540 -17163 0 17159 17160 17161 540 17164 0 c -1-1 --> -2 c ( b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ b^{54, 10}_0 ∧ -p_540) -> ( b^{54, 11}_2 ∧ b^{54, 11}_1 ∧ -b^{54, 11}_0) c in CNF: c -b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ p_540 ∨ b^{54, 11}_2 c -b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ p_540 ∨ b^{54, 11}_1 c -b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ p_540 ∨ -b^{54, 11}_0 c in DIMACS: -17159 17160 -17161 540 17162 0 -17159 17160 -17161 540 17163 0 -17159 17160 -17161 540 -17164 0 c -2-1 --> break c ( b^{54, 10}_2 ∧ b^{54, 10}_1 ∧ -b^{54, 10}_0 ∧ -p_540) -> break c in CNF: c -b^{54, 10}_2 ∨ -b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ p_540 ∨ break c in DIMACS: -17159 -17160 17161 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 10}_2 ∧ -b^{54, 10}_1 ∧ -b^{54, 10}_0 ∧ true) c in CNF: c -b^{54, 10}_2 ∨ b^{54, 10}_1 ∨ b^{54, 10}_0 ∨ false c in DIMACS: -17159 17160 17161 0 c 3 does not represent an automaton state. c -(-b^{54, 10}_2 ∧ b^{54, 10}_1 ∧ b^{54, 10}_0 ∧ true) c in CNF: c b^{54, 10}_2 ∨ -b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ false c in DIMACS: 17159 -17160 -17161 0 c -3 does not represent an automaton state. c -( b^{54, 10}_2 ∧ b^{54, 10}_1 ∧ b^{54, 10}_0 ∧ true) c in CNF: c -b^{54, 10}_2 ∨ -b^{54, 10}_1 ∨ -b^{54, 10}_0 ∨ false c in DIMACS: -17159 -17160 -17161 0 c i = 11 c -2+1 --> -1 c ( b^{54, 11}_2 ∧ b^{54, 11}_1 ∧ -b^{54, 11}_0 ∧ p_594) -> ( b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ b^{54, 12}_0) c in CNF: c -b^{54, 11}_2 ∨ -b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ -p_594 ∨ b^{54, 12}_2 c -b^{54, 11}_2 ∨ -b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ -p_594 ∨ -b^{54, 12}_1 c -b^{54, 11}_2 ∨ -b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ -p_594 ∨ b^{54, 12}_0 c in DIMACS: -17162 -17163 17164 -594 17165 0 -17162 -17163 17164 -594 -17166 0 -17162 -17163 17164 -594 17167 0 c -1+1 --> 0 c ( b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ b^{54, 11}_0 ∧ p_594) -> (-b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ -b^{54, 12}_0) c in CNF: c -b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ -p_594 ∨ -b^{54, 12}_2 c -b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ -p_594 ∨ -b^{54, 12}_1 c -b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ -p_594 ∨ -b^{54, 12}_0 c in DIMACS: -17162 17163 -17164 -594 -17165 0 -17162 17163 -17164 -594 -17166 0 -17162 17163 -17164 -594 -17167 0 c 0+1 --> 1 c (-b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ -b^{54, 11}_0 ∧ p_594) -> (-b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ b^{54, 12}_0) c in CNF: c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ -p_594 ∨ -b^{54, 12}_2 c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ -p_594 ∨ -b^{54, 12}_1 c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ -p_594 ∨ b^{54, 12}_0 c in DIMACS: 17162 17163 17164 -594 -17165 0 17162 17163 17164 -594 -17166 0 17162 17163 17164 -594 17167 0 c 1+1 --> 2 c (-b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ b^{54, 11}_0 ∧ p_594) -> (-b^{54, 12}_2 ∧ b^{54, 12}_1 ∧ -b^{54, 12}_0) c in CNF: c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ -p_594 ∨ -b^{54, 12}_2 c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ -p_594 ∨ b^{54, 12}_1 c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ -p_594 ∨ -b^{54, 12}_0 c in DIMACS: 17162 17163 -17164 -594 -17165 0 17162 17163 -17164 -594 17166 0 17162 17163 -17164 -594 -17167 0 c 2+1 --> break c (-b^{54, 11}_2 ∧ b^{54, 11}_1 ∧ -b^{54, 11}_0 ∧ p_594) -> break c in CNF: c b^{54, 11}_2 ∨ -b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ -p_594 ∨ break c in DIMACS: 17162 -17163 17164 -594 1162 0 c 2-1 --> 1 c (-b^{54, 11}_2 ∧ b^{54, 11}_1 ∧ -b^{54, 11}_0 ∧ -p_594) -> (-b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ b^{54, 12}_0) c in CNF: c b^{54, 11}_2 ∨ -b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ p_594 ∨ -b^{54, 12}_2 c b^{54, 11}_2 ∨ -b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ p_594 ∨ -b^{54, 12}_1 c b^{54, 11}_2 ∨ -b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ p_594 ∨ b^{54, 12}_0 c in DIMACS: 17162 -17163 17164 594 -17165 0 17162 -17163 17164 594 -17166 0 17162 -17163 17164 594 17167 0 c 1-1 --> 0 c (-b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ b^{54, 11}_0 ∧ -p_594) -> (-b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ -b^{54, 12}_0) c in CNF: c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ p_594 ∨ -b^{54, 12}_2 c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ p_594 ∨ -b^{54, 12}_1 c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ p_594 ∨ -b^{54, 12}_0 c in DIMACS: 17162 17163 -17164 594 -17165 0 17162 17163 -17164 594 -17166 0 17162 17163 -17164 594 -17167 0 c 0-1 --> -1 c (-b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ -b^{54, 11}_0 ∧ -p_594) -> ( b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ b^{54, 12}_0) c in CNF: c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ p_594 ∨ b^{54, 12}_2 c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ p_594 ∨ -b^{54, 12}_1 c b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ p_594 ∨ b^{54, 12}_0 c in DIMACS: 17162 17163 17164 594 17165 0 17162 17163 17164 594 -17166 0 17162 17163 17164 594 17167 0 c -1-1 --> -2 c ( b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ b^{54, 11}_0 ∧ -p_594) -> ( b^{54, 12}_2 ∧ b^{54, 12}_1 ∧ -b^{54, 12}_0) c in CNF: c -b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ p_594 ∨ b^{54, 12}_2 c -b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ p_594 ∨ b^{54, 12}_1 c -b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ p_594 ∨ -b^{54, 12}_0 c in DIMACS: -17162 17163 -17164 594 17165 0 -17162 17163 -17164 594 17166 0 -17162 17163 -17164 594 -17167 0 c -2-1 --> break c ( b^{54, 11}_2 ∧ b^{54, 11}_1 ∧ -b^{54, 11}_0 ∧ -p_594) -> break c in CNF: c -b^{54, 11}_2 ∨ -b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ p_594 ∨ break c in DIMACS: -17162 -17163 17164 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 11}_2 ∧ -b^{54, 11}_1 ∧ -b^{54, 11}_0 ∧ true) c in CNF: c -b^{54, 11}_2 ∨ b^{54, 11}_1 ∨ b^{54, 11}_0 ∨ false c in DIMACS: -17162 17163 17164 0 c 3 does not represent an automaton state. c -(-b^{54, 11}_2 ∧ b^{54, 11}_1 ∧ b^{54, 11}_0 ∧ true) c in CNF: c b^{54, 11}_2 ∨ -b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ false c in DIMACS: 17162 -17163 -17164 0 c -3 does not represent an automaton state. c -( b^{54, 11}_2 ∧ b^{54, 11}_1 ∧ b^{54, 11}_0 ∧ true) c in CNF: c -b^{54, 11}_2 ∨ -b^{54, 11}_1 ∨ -b^{54, 11}_0 ∨ false c in DIMACS: -17162 -17163 -17164 0 c i = 12 c -2+1 --> -1 c ( b^{54, 12}_2 ∧ b^{54, 12}_1 ∧ -b^{54, 12}_0 ∧ p_648) -> ( b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ b^{54, 13}_0) c in CNF: c -b^{54, 12}_2 ∨ -b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ -p_648 ∨ b^{54, 13}_2 c -b^{54, 12}_2 ∨ -b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ -p_648 ∨ -b^{54, 13}_1 c -b^{54, 12}_2 ∨ -b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ -p_648 ∨ b^{54, 13}_0 c in DIMACS: -17165 -17166 17167 -648 17168 0 -17165 -17166 17167 -648 -17169 0 -17165 -17166 17167 -648 17170 0 c -1+1 --> 0 c ( b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ b^{54, 12}_0 ∧ p_648) -> (-b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ -b^{54, 13}_0) c in CNF: c -b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ -p_648 ∨ -b^{54, 13}_2 c -b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ -p_648 ∨ -b^{54, 13}_1 c -b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ -p_648 ∨ -b^{54, 13}_0 c in DIMACS: -17165 17166 -17167 -648 -17168 0 -17165 17166 -17167 -648 -17169 0 -17165 17166 -17167 -648 -17170 0 c 0+1 --> 1 c (-b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ -b^{54, 12}_0 ∧ p_648) -> (-b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ b^{54, 13}_0) c in CNF: c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ -p_648 ∨ -b^{54, 13}_2 c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ -p_648 ∨ -b^{54, 13}_1 c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ -p_648 ∨ b^{54, 13}_0 c in DIMACS: 17165 17166 17167 -648 -17168 0 17165 17166 17167 -648 -17169 0 17165 17166 17167 -648 17170 0 c 1+1 --> 2 c (-b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ b^{54, 12}_0 ∧ p_648) -> (-b^{54, 13}_2 ∧ b^{54, 13}_1 ∧ -b^{54, 13}_0) c in CNF: c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ -p_648 ∨ -b^{54, 13}_2 c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ -p_648 ∨ b^{54, 13}_1 c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ -p_648 ∨ -b^{54, 13}_0 c in DIMACS: 17165 17166 -17167 -648 -17168 0 17165 17166 -17167 -648 17169 0 17165 17166 -17167 -648 -17170 0 c 2+1 --> break c (-b^{54, 12}_2 ∧ b^{54, 12}_1 ∧ -b^{54, 12}_0 ∧ p_648) -> break c in CNF: c b^{54, 12}_2 ∨ -b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ -p_648 ∨ break c in DIMACS: 17165 -17166 17167 -648 1162 0 c 2-1 --> 1 c (-b^{54, 12}_2 ∧ b^{54, 12}_1 ∧ -b^{54, 12}_0 ∧ -p_648) -> (-b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ b^{54, 13}_0) c in CNF: c b^{54, 12}_2 ∨ -b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ p_648 ∨ -b^{54, 13}_2 c b^{54, 12}_2 ∨ -b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ p_648 ∨ -b^{54, 13}_1 c b^{54, 12}_2 ∨ -b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ p_648 ∨ b^{54, 13}_0 c in DIMACS: 17165 -17166 17167 648 -17168 0 17165 -17166 17167 648 -17169 0 17165 -17166 17167 648 17170 0 c 1-1 --> 0 c (-b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ b^{54, 12}_0 ∧ -p_648) -> (-b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ -b^{54, 13}_0) c in CNF: c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ p_648 ∨ -b^{54, 13}_2 c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ p_648 ∨ -b^{54, 13}_1 c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ p_648 ∨ -b^{54, 13}_0 c in DIMACS: 17165 17166 -17167 648 -17168 0 17165 17166 -17167 648 -17169 0 17165 17166 -17167 648 -17170 0 c 0-1 --> -1 c (-b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ -b^{54, 12}_0 ∧ -p_648) -> ( b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ b^{54, 13}_0) c in CNF: c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ p_648 ∨ b^{54, 13}_2 c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ p_648 ∨ -b^{54, 13}_1 c b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ p_648 ∨ b^{54, 13}_0 c in DIMACS: 17165 17166 17167 648 17168 0 17165 17166 17167 648 -17169 0 17165 17166 17167 648 17170 0 c -1-1 --> -2 c ( b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ b^{54, 12}_0 ∧ -p_648) -> ( b^{54, 13}_2 ∧ b^{54, 13}_1 ∧ -b^{54, 13}_0) c in CNF: c -b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ p_648 ∨ b^{54, 13}_2 c -b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ p_648 ∨ b^{54, 13}_1 c -b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ p_648 ∨ -b^{54, 13}_0 c in DIMACS: -17165 17166 -17167 648 17168 0 -17165 17166 -17167 648 17169 0 -17165 17166 -17167 648 -17170 0 c -2-1 --> break c ( b^{54, 12}_2 ∧ b^{54, 12}_1 ∧ -b^{54, 12}_0 ∧ -p_648) -> break c in CNF: c -b^{54, 12}_2 ∨ -b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ p_648 ∨ break c in DIMACS: -17165 -17166 17167 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 12}_2 ∧ -b^{54, 12}_1 ∧ -b^{54, 12}_0 ∧ true) c in CNF: c -b^{54, 12}_2 ∨ b^{54, 12}_1 ∨ b^{54, 12}_0 ∨ false c in DIMACS: -17165 17166 17167 0 c 3 does not represent an automaton state. c -(-b^{54, 12}_2 ∧ b^{54, 12}_1 ∧ b^{54, 12}_0 ∧ true) c in CNF: c b^{54, 12}_2 ∨ -b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ false c in DIMACS: 17165 -17166 -17167 0 c -3 does not represent an automaton state. c -( b^{54, 12}_2 ∧ b^{54, 12}_1 ∧ b^{54, 12}_0 ∧ true) c in CNF: c -b^{54, 12}_2 ∨ -b^{54, 12}_1 ∨ -b^{54, 12}_0 ∨ false c in DIMACS: -17165 -17166 -17167 0 c i = 13 c -2+1 --> -1 c ( b^{54, 13}_2 ∧ b^{54, 13}_1 ∧ -b^{54, 13}_0 ∧ p_702) -> ( b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ b^{54, 14}_0) c in CNF: c -b^{54, 13}_2 ∨ -b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ -p_702 ∨ b^{54, 14}_2 c -b^{54, 13}_2 ∨ -b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ -p_702 ∨ -b^{54, 14}_1 c -b^{54, 13}_2 ∨ -b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ -p_702 ∨ b^{54, 14}_0 c in DIMACS: -17168 -17169 17170 -702 17171 0 -17168 -17169 17170 -702 -17172 0 -17168 -17169 17170 -702 17173 0 c -1+1 --> 0 c ( b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ b^{54, 13}_0 ∧ p_702) -> (-b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ -b^{54, 14}_0) c in CNF: c -b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ -p_702 ∨ -b^{54, 14}_2 c -b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ -p_702 ∨ -b^{54, 14}_1 c -b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ -p_702 ∨ -b^{54, 14}_0 c in DIMACS: -17168 17169 -17170 -702 -17171 0 -17168 17169 -17170 -702 -17172 0 -17168 17169 -17170 -702 -17173 0 c 0+1 --> 1 c (-b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ -b^{54, 13}_0 ∧ p_702) -> (-b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ b^{54, 14}_0) c in CNF: c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ -p_702 ∨ -b^{54, 14}_2 c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ -p_702 ∨ -b^{54, 14}_1 c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ -p_702 ∨ b^{54, 14}_0 c in DIMACS: 17168 17169 17170 -702 -17171 0 17168 17169 17170 -702 -17172 0 17168 17169 17170 -702 17173 0 c 1+1 --> 2 c (-b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ b^{54, 13}_0 ∧ p_702) -> (-b^{54, 14}_2 ∧ b^{54, 14}_1 ∧ -b^{54, 14}_0) c in CNF: c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ -p_702 ∨ -b^{54, 14}_2 c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ -p_702 ∨ b^{54, 14}_1 c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ -p_702 ∨ -b^{54, 14}_0 c in DIMACS: 17168 17169 -17170 -702 -17171 0 17168 17169 -17170 -702 17172 0 17168 17169 -17170 -702 -17173 0 c 2+1 --> break c (-b^{54, 13}_2 ∧ b^{54, 13}_1 ∧ -b^{54, 13}_0 ∧ p_702) -> break c in CNF: c b^{54, 13}_2 ∨ -b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ -p_702 ∨ break c in DIMACS: 17168 -17169 17170 -702 1162 0 c 2-1 --> 1 c (-b^{54, 13}_2 ∧ b^{54, 13}_1 ∧ -b^{54, 13}_0 ∧ -p_702) -> (-b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ b^{54, 14}_0) c in CNF: c b^{54, 13}_2 ∨ -b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ p_702 ∨ -b^{54, 14}_2 c b^{54, 13}_2 ∨ -b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ p_702 ∨ -b^{54, 14}_1 c b^{54, 13}_2 ∨ -b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ p_702 ∨ b^{54, 14}_0 c in DIMACS: 17168 -17169 17170 702 -17171 0 17168 -17169 17170 702 -17172 0 17168 -17169 17170 702 17173 0 c 1-1 --> 0 c (-b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ b^{54, 13}_0 ∧ -p_702) -> (-b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ -b^{54, 14}_0) c in CNF: c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ p_702 ∨ -b^{54, 14}_2 c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ p_702 ∨ -b^{54, 14}_1 c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ p_702 ∨ -b^{54, 14}_0 c in DIMACS: 17168 17169 -17170 702 -17171 0 17168 17169 -17170 702 -17172 0 17168 17169 -17170 702 -17173 0 c 0-1 --> -1 c (-b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ -b^{54, 13}_0 ∧ -p_702) -> ( b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ b^{54, 14}_0) c in CNF: c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ p_702 ∨ b^{54, 14}_2 c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ p_702 ∨ -b^{54, 14}_1 c b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ p_702 ∨ b^{54, 14}_0 c in DIMACS: 17168 17169 17170 702 17171 0 17168 17169 17170 702 -17172 0 17168 17169 17170 702 17173 0 c -1-1 --> -2 c ( b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ b^{54, 13}_0 ∧ -p_702) -> ( b^{54, 14}_2 ∧ b^{54, 14}_1 ∧ -b^{54, 14}_0) c in CNF: c -b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ p_702 ∨ b^{54, 14}_2 c -b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ p_702 ∨ b^{54, 14}_1 c -b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ p_702 ∨ -b^{54, 14}_0 c in DIMACS: -17168 17169 -17170 702 17171 0 -17168 17169 -17170 702 17172 0 -17168 17169 -17170 702 -17173 0 c -2-1 --> break c ( b^{54, 13}_2 ∧ b^{54, 13}_1 ∧ -b^{54, 13}_0 ∧ -p_702) -> break c in CNF: c -b^{54, 13}_2 ∨ -b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ p_702 ∨ break c in DIMACS: -17168 -17169 17170 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 13}_2 ∧ -b^{54, 13}_1 ∧ -b^{54, 13}_0 ∧ true) c in CNF: c -b^{54, 13}_2 ∨ b^{54, 13}_1 ∨ b^{54, 13}_0 ∨ false c in DIMACS: -17168 17169 17170 0 c 3 does not represent an automaton state. c -(-b^{54, 13}_2 ∧ b^{54, 13}_1 ∧ b^{54, 13}_0 ∧ true) c in CNF: c b^{54, 13}_2 ∨ -b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ false c in DIMACS: 17168 -17169 -17170 0 c -3 does not represent an automaton state. c -( b^{54, 13}_2 ∧ b^{54, 13}_1 ∧ b^{54, 13}_0 ∧ true) c in CNF: c -b^{54, 13}_2 ∨ -b^{54, 13}_1 ∨ -b^{54, 13}_0 ∨ false c in DIMACS: -17168 -17169 -17170 0 c i = 14 c -2+1 --> -1 c ( b^{54, 14}_2 ∧ b^{54, 14}_1 ∧ -b^{54, 14}_0 ∧ p_756) -> ( b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ b^{54, 15}_0) c in CNF: c -b^{54, 14}_2 ∨ -b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ -p_756 ∨ b^{54, 15}_2 c -b^{54, 14}_2 ∨ -b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ -p_756 ∨ -b^{54, 15}_1 c -b^{54, 14}_2 ∨ -b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ -p_756 ∨ b^{54, 15}_0 c in DIMACS: -17171 -17172 17173 -756 17174 0 -17171 -17172 17173 -756 -17175 0 -17171 -17172 17173 -756 17176 0 c -1+1 --> 0 c ( b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ b^{54, 14}_0 ∧ p_756) -> (-b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ -b^{54, 15}_0) c in CNF: c -b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ -p_756 ∨ -b^{54, 15}_2 c -b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ -p_756 ∨ -b^{54, 15}_1 c -b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ -p_756 ∨ -b^{54, 15}_0 c in DIMACS: -17171 17172 -17173 -756 -17174 0 -17171 17172 -17173 -756 -17175 0 -17171 17172 -17173 -756 -17176 0 c 0+1 --> 1 c (-b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ -b^{54, 14}_0 ∧ p_756) -> (-b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ b^{54, 15}_0) c in CNF: c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ -p_756 ∨ -b^{54, 15}_2 c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ -p_756 ∨ -b^{54, 15}_1 c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ -p_756 ∨ b^{54, 15}_0 c in DIMACS: 17171 17172 17173 -756 -17174 0 17171 17172 17173 -756 -17175 0 17171 17172 17173 -756 17176 0 c 1+1 --> 2 c (-b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ b^{54, 14}_0 ∧ p_756) -> (-b^{54, 15}_2 ∧ b^{54, 15}_1 ∧ -b^{54, 15}_0) c in CNF: c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ -p_756 ∨ -b^{54, 15}_2 c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ -p_756 ∨ b^{54, 15}_1 c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ -p_756 ∨ -b^{54, 15}_0 c in DIMACS: 17171 17172 -17173 -756 -17174 0 17171 17172 -17173 -756 17175 0 17171 17172 -17173 -756 -17176 0 c 2+1 --> break c (-b^{54, 14}_2 ∧ b^{54, 14}_1 ∧ -b^{54, 14}_0 ∧ p_756) -> break c in CNF: c b^{54, 14}_2 ∨ -b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ -p_756 ∨ break c in DIMACS: 17171 -17172 17173 -756 1162 0 c 2-1 --> 1 c (-b^{54, 14}_2 ∧ b^{54, 14}_1 ∧ -b^{54, 14}_0 ∧ -p_756) -> (-b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ b^{54, 15}_0) c in CNF: c b^{54, 14}_2 ∨ -b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ p_756 ∨ -b^{54, 15}_2 c b^{54, 14}_2 ∨ -b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ p_756 ∨ -b^{54, 15}_1 c b^{54, 14}_2 ∨ -b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ p_756 ∨ b^{54, 15}_0 c in DIMACS: 17171 -17172 17173 756 -17174 0 17171 -17172 17173 756 -17175 0 17171 -17172 17173 756 17176 0 c 1-1 --> 0 c (-b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ b^{54, 14}_0 ∧ -p_756) -> (-b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ -b^{54, 15}_0) c in CNF: c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ p_756 ∨ -b^{54, 15}_2 c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ p_756 ∨ -b^{54, 15}_1 c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ p_756 ∨ -b^{54, 15}_0 c in DIMACS: 17171 17172 -17173 756 -17174 0 17171 17172 -17173 756 -17175 0 17171 17172 -17173 756 -17176 0 c 0-1 --> -1 c (-b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ -b^{54, 14}_0 ∧ -p_756) -> ( b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ b^{54, 15}_0) c in CNF: c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ p_756 ∨ b^{54, 15}_2 c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ p_756 ∨ -b^{54, 15}_1 c b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ p_756 ∨ b^{54, 15}_0 c in DIMACS: 17171 17172 17173 756 17174 0 17171 17172 17173 756 -17175 0 17171 17172 17173 756 17176 0 c -1-1 --> -2 c ( b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ b^{54, 14}_0 ∧ -p_756) -> ( b^{54, 15}_2 ∧ b^{54, 15}_1 ∧ -b^{54, 15}_0) c in CNF: c -b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ p_756 ∨ b^{54, 15}_2 c -b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ p_756 ∨ b^{54, 15}_1 c -b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ p_756 ∨ -b^{54, 15}_0 c in DIMACS: -17171 17172 -17173 756 17174 0 -17171 17172 -17173 756 17175 0 -17171 17172 -17173 756 -17176 0 c -2-1 --> break c ( b^{54, 14}_2 ∧ b^{54, 14}_1 ∧ -b^{54, 14}_0 ∧ -p_756) -> break c in CNF: c -b^{54, 14}_2 ∨ -b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ p_756 ∨ break c in DIMACS: -17171 -17172 17173 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 14}_2 ∧ -b^{54, 14}_1 ∧ -b^{54, 14}_0 ∧ true) c in CNF: c -b^{54, 14}_2 ∨ b^{54, 14}_1 ∨ b^{54, 14}_0 ∨ false c in DIMACS: -17171 17172 17173 0 c 3 does not represent an automaton state. c -(-b^{54, 14}_2 ∧ b^{54, 14}_1 ∧ b^{54, 14}_0 ∧ true) c in CNF: c b^{54, 14}_2 ∨ -b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ false c in DIMACS: 17171 -17172 -17173 0 c -3 does not represent an automaton state. c -( b^{54, 14}_2 ∧ b^{54, 14}_1 ∧ b^{54, 14}_0 ∧ true) c in CNF: c -b^{54, 14}_2 ∨ -b^{54, 14}_1 ∨ -b^{54, 14}_0 ∨ false c in DIMACS: -17171 -17172 -17173 0 c i = 15 c -2+1 --> -1 c ( b^{54, 15}_2 ∧ b^{54, 15}_1 ∧ -b^{54, 15}_0 ∧ p_810) -> ( b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ b^{54, 16}_0) c in CNF: c -b^{54, 15}_2 ∨ -b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ -p_810 ∨ b^{54, 16}_2 c -b^{54, 15}_2 ∨ -b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ -p_810 ∨ -b^{54, 16}_1 c -b^{54, 15}_2 ∨ -b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ -p_810 ∨ b^{54, 16}_0 c in DIMACS: -17174 -17175 17176 -810 17177 0 -17174 -17175 17176 -810 -17178 0 -17174 -17175 17176 -810 17179 0 c -1+1 --> 0 c ( b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ b^{54, 15}_0 ∧ p_810) -> (-b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ -b^{54, 16}_0) c in CNF: c -b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ -p_810 ∨ -b^{54, 16}_2 c -b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ -p_810 ∨ -b^{54, 16}_1 c -b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ -p_810 ∨ -b^{54, 16}_0 c in DIMACS: -17174 17175 -17176 -810 -17177 0 -17174 17175 -17176 -810 -17178 0 -17174 17175 -17176 -810 -17179 0 c 0+1 --> 1 c (-b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ -b^{54, 15}_0 ∧ p_810) -> (-b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ b^{54, 16}_0) c in CNF: c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ -p_810 ∨ -b^{54, 16}_2 c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ -p_810 ∨ -b^{54, 16}_1 c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ -p_810 ∨ b^{54, 16}_0 c in DIMACS: 17174 17175 17176 -810 -17177 0 17174 17175 17176 -810 -17178 0 17174 17175 17176 -810 17179 0 c 1+1 --> 2 c (-b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ b^{54, 15}_0 ∧ p_810) -> (-b^{54, 16}_2 ∧ b^{54, 16}_1 ∧ -b^{54, 16}_0) c in CNF: c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ -p_810 ∨ -b^{54, 16}_2 c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ -p_810 ∨ b^{54, 16}_1 c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ -p_810 ∨ -b^{54, 16}_0 c in DIMACS: 17174 17175 -17176 -810 -17177 0 17174 17175 -17176 -810 17178 0 17174 17175 -17176 -810 -17179 0 c 2+1 --> break c (-b^{54, 15}_2 ∧ b^{54, 15}_1 ∧ -b^{54, 15}_0 ∧ p_810) -> break c in CNF: c b^{54, 15}_2 ∨ -b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ -p_810 ∨ break c in DIMACS: 17174 -17175 17176 -810 1162 0 c 2-1 --> 1 c (-b^{54, 15}_2 ∧ b^{54, 15}_1 ∧ -b^{54, 15}_0 ∧ -p_810) -> (-b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ b^{54, 16}_0) c in CNF: c b^{54, 15}_2 ∨ -b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ p_810 ∨ -b^{54, 16}_2 c b^{54, 15}_2 ∨ -b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ p_810 ∨ -b^{54, 16}_1 c b^{54, 15}_2 ∨ -b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ p_810 ∨ b^{54, 16}_0 c in DIMACS: 17174 -17175 17176 810 -17177 0 17174 -17175 17176 810 -17178 0 17174 -17175 17176 810 17179 0 c 1-1 --> 0 c (-b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ b^{54, 15}_0 ∧ -p_810) -> (-b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ -b^{54, 16}_0) c in CNF: c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ p_810 ∨ -b^{54, 16}_2 c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ p_810 ∨ -b^{54, 16}_1 c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ p_810 ∨ -b^{54, 16}_0 c in DIMACS: 17174 17175 -17176 810 -17177 0 17174 17175 -17176 810 -17178 0 17174 17175 -17176 810 -17179 0 c 0-1 --> -1 c (-b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ -b^{54, 15}_0 ∧ -p_810) -> ( b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ b^{54, 16}_0) c in CNF: c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ p_810 ∨ b^{54, 16}_2 c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ p_810 ∨ -b^{54, 16}_1 c b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ p_810 ∨ b^{54, 16}_0 c in DIMACS: 17174 17175 17176 810 17177 0 17174 17175 17176 810 -17178 0 17174 17175 17176 810 17179 0 c -1-1 --> -2 c ( b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ b^{54, 15}_0 ∧ -p_810) -> ( b^{54, 16}_2 ∧ b^{54, 16}_1 ∧ -b^{54, 16}_0) c in CNF: c -b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ p_810 ∨ b^{54, 16}_2 c -b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ p_810 ∨ b^{54, 16}_1 c -b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ p_810 ∨ -b^{54, 16}_0 c in DIMACS: -17174 17175 -17176 810 17177 0 -17174 17175 -17176 810 17178 0 -17174 17175 -17176 810 -17179 0 c -2-1 --> break c ( b^{54, 15}_2 ∧ b^{54, 15}_1 ∧ -b^{54, 15}_0 ∧ -p_810) -> break c in CNF: c -b^{54, 15}_2 ∨ -b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ p_810 ∨ break c in DIMACS: -17174 -17175 17176 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 15}_2 ∧ -b^{54, 15}_1 ∧ -b^{54, 15}_0 ∧ true) c in CNF: c -b^{54, 15}_2 ∨ b^{54, 15}_1 ∨ b^{54, 15}_0 ∨ false c in DIMACS: -17174 17175 17176 0 c 3 does not represent an automaton state. c -(-b^{54, 15}_2 ∧ b^{54, 15}_1 ∧ b^{54, 15}_0 ∧ true) c in CNF: c b^{54, 15}_2 ∨ -b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ false c in DIMACS: 17174 -17175 -17176 0 c -3 does not represent an automaton state. c -( b^{54, 15}_2 ∧ b^{54, 15}_1 ∧ b^{54, 15}_0 ∧ true) c in CNF: c -b^{54, 15}_2 ∨ -b^{54, 15}_1 ∨ -b^{54, 15}_0 ∨ false c in DIMACS: -17174 -17175 -17176 0 c i = 16 c -2+1 --> -1 c ( b^{54, 16}_2 ∧ b^{54, 16}_1 ∧ -b^{54, 16}_0 ∧ p_864) -> ( b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ b^{54, 17}_0) c in CNF: c -b^{54, 16}_2 ∨ -b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ -p_864 ∨ b^{54, 17}_2 c -b^{54, 16}_2 ∨ -b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ -p_864 ∨ -b^{54, 17}_1 c -b^{54, 16}_2 ∨ -b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ -p_864 ∨ b^{54, 17}_0 c in DIMACS: -17177 -17178 17179 -864 17180 0 -17177 -17178 17179 -864 -17181 0 -17177 -17178 17179 -864 17182 0 c -1+1 --> 0 c ( b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ b^{54, 16}_0 ∧ p_864) -> (-b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ -b^{54, 17}_0) c in CNF: c -b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ -p_864 ∨ -b^{54, 17}_2 c -b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ -p_864 ∨ -b^{54, 17}_1 c -b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ -p_864 ∨ -b^{54, 17}_0 c in DIMACS: -17177 17178 -17179 -864 -17180 0 -17177 17178 -17179 -864 -17181 0 -17177 17178 -17179 -864 -17182 0 c 0+1 --> 1 c (-b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ -b^{54, 16}_0 ∧ p_864) -> (-b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ b^{54, 17}_0) c in CNF: c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ -p_864 ∨ -b^{54, 17}_2 c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ -p_864 ∨ -b^{54, 17}_1 c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ -p_864 ∨ b^{54, 17}_0 c in DIMACS: 17177 17178 17179 -864 -17180 0 17177 17178 17179 -864 -17181 0 17177 17178 17179 -864 17182 0 c 1+1 --> 2 c (-b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ b^{54, 16}_0 ∧ p_864) -> (-b^{54, 17}_2 ∧ b^{54, 17}_1 ∧ -b^{54, 17}_0) c in CNF: c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ -p_864 ∨ -b^{54, 17}_2 c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ -p_864 ∨ b^{54, 17}_1 c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ -p_864 ∨ -b^{54, 17}_0 c in DIMACS: 17177 17178 -17179 -864 -17180 0 17177 17178 -17179 -864 17181 0 17177 17178 -17179 -864 -17182 0 c 2+1 --> break c (-b^{54, 16}_2 ∧ b^{54, 16}_1 ∧ -b^{54, 16}_0 ∧ p_864) -> break c in CNF: c b^{54, 16}_2 ∨ -b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ -p_864 ∨ break c in DIMACS: 17177 -17178 17179 -864 1162 0 c 2-1 --> 1 c (-b^{54, 16}_2 ∧ b^{54, 16}_1 ∧ -b^{54, 16}_0 ∧ -p_864) -> (-b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ b^{54, 17}_0) c in CNF: c b^{54, 16}_2 ∨ -b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ p_864 ∨ -b^{54, 17}_2 c b^{54, 16}_2 ∨ -b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ p_864 ∨ -b^{54, 17}_1 c b^{54, 16}_2 ∨ -b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ p_864 ∨ b^{54, 17}_0 c in DIMACS: 17177 -17178 17179 864 -17180 0 17177 -17178 17179 864 -17181 0 17177 -17178 17179 864 17182 0 c 1-1 --> 0 c (-b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ b^{54, 16}_0 ∧ -p_864) -> (-b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ -b^{54, 17}_0) c in CNF: c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ p_864 ∨ -b^{54, 17}_2 c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ p_864 ∨ -b^{54, 17}_1 c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ p_864 ∨ -b^{54, 17}_0 c in DIMACS: 17177 17178 -17179 864 -17180 0 17177 17178 -17179 864 -17181 0 17177 17178 -17179 864 -17182 0 c 0-1 --> -1 c (-b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ -b^{54, 16}_0 ∧ -p_864) -> ( b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ b^{54, 17}_0) c in CNF: c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ p_864 ∨ b^{54, 17}_2 c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ p_864 ∨ -b^{54, 17}_1 c b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ p_864 ∨ b^{54, 17}_0 c in DIMACS: 17177 17178 17179 864 17180 0 17177 17178 17179 864 -17181 0 17177 17178 17179 864 17182 0 c -1-1 --> -2 c ( b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ b^{54, 16}_0 ∧ -p_864) -> ( b^{54, 17}_2 ∧ b^{54, 17}_1 ∧ -b^{54, 17}_0) c in CNF: c -b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ p_864 ∨ b^{54, 17}_2 c -b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ p_864 ∨ b^{54, 17}_1 c -b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ p_864 ∨ -b^{54, 17}_0 c in DIMACS: -17177 17178 -17179 864 17180 0 -17177 17178 -17179 864 17181 0 -17177 17178 -17179 864 -17182 0 c -2-1 --> break c ( b^{54, 16}_2 ∧ b^{54, 16}_1 ∧ -b^{54, 16}_0 ∧ -p_864) -> break c in CNF: c -b^{54, 16}_2 ∨ -b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ p_864 ∨ break c in DIMACS: -17177 -17178 17179 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 16}_2 ∧ -b^{54, 16}_1 ∧ -b^{54, 16}_0 ∧ true) c in CNF: c -b^{54, 16}_2 ∨ b^{54, 16}_1 ∨ b^{54, 16}_0 ∨ false c in DIMACS: -17177 17178 17179 0 c 3 does not represent an automaton state. c -(-b^{54, 16}_2 ∧ b^{54, 16}_1 ∧ b^{54, 16}_0 ∧ true) c in CNF: c b^{54, 16}_2 ∨ -b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ false c in DIMACS: 17177 -17178 -17179 0 c -3 does not represent an automaton state. c -( b^{54, 16}_2 ∧ b^{54, 16}_1 ∧ b^{54, 16}_0 ∧ true) c in CNF: c -b^{54, 16}_2 ∨ -b^{54, 16}_1 ∨ -b^{54, 16}_0 ∨ false c in DIMACS: -17177 -17178 -17179 0 c i = 17 c -2+1 --> -1 c ( b^{54, 17}_2 ∧ b^{54, 17}_1 ∧ -b^{54, 17}_0 ∧ p_918) -> ( b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ b^{54, 18}_0) c in CNF: c -b^{54, 17}_2 ∨ -b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ -p_918 ∨ b^{54, 18}_2 c -b^{54, 17}_2 ∨ -b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ -p_918 ∨ -b^{54, 18}_1 c -b^{54, 17}_2 ∨ -b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ -p_918 ∨ b^{54, 18}_0 c in DIMACS: -17180 -17181 17182 -918 17183 0 -17180 -17181 17182 -918 -17184 0 -17180 -17181 17182 -918 17185 0 c -1+1 --> 0 c ( b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ b^{54, 17}_0 ∧ p_918) -> (-b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ -b^{54, 18}_0) c in CNF: c -b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ -p_918 ∨ -b^{54, 18}_2 c -b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ -p_918 ∨ -b^{54, 18}_1 c -b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ -p_918 ∨ -b^{54, 18}_0 c in DIMACS: -17180 17181 -17182 -918 -17183 0 -17180 17181 -17182 -918 -17184 0 -17180 17181 -17182 -918 -17185 0 c 0+1 --> 1 c (-b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ -b^{54, 17}_0 ∧ p_918) -> (-b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ b^{54, 18}_0) c in CNF: c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ -p_918 ∨ -b^{54, 18}_2 c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ -p_918 ∨ -b^{54, 18}_1 c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ -p_918 ∨ b^{54, 18}_0 c in DIMACS: 17180 17181 17182 -918 -17183 0 17180 17181 17182 -918 -17184 0 17180 17181 17182 -918 17185 0 c 1+1 --> 2 c (-b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ b^{54, 17}_0 ∧ p_918) -> (-b^{54, 18}_2 ∧ b^{54, 18}_1 ∧ -b^{54, 18}_0) c in CNF: c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ -p_918 ∨ -b^{54, 18}_2 c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ -p_918 ∨ b^{54, 18}_1 c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ -p_918 ∨ -b^{54, 18}_0 c in DIMACS: 17180 17181 -17182 -918 -17183 0 17180 17181 -17182 -918 17184 0 17180 17181 -17182 -918 -17185 0 c 2+1 --> break c (-b^{54, 17}_2 ∧ b^{54, 17}_1 ∧ -b^{54, 17}_0 ∧ p_918) -> break c in CNF: c b^{54, 17}_2 ∨ -b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ -p_918 ∨ break c in DIMACS: 17180 -17181 17182 -918 1162 0 c 2-1 --> 1 c (-b^{54, 17}_2 ∧ b^{54, 17}_1 ∧ -b^{54, 17}_0 ∧ -p_918) -> (-b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ b^{54, 18}_0) c in CNF: c b^{54, 17}_2 ∨ -b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ p_918 ∨ -b^{54, 18}_2 c b^{54, 17}_2 ∨ -b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ p_918 ∨ -b^{54, 18}_1 c b^{54, 17}_2 ∨ -b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ p_918 ∨ b^{54, 18}_0 c in DIMACS: 17180 -17181 17182 918 -17183 0 17180 -17181 17182 918 -17184 0 17180 -17181 17182 918 17185 0 c 1-1 --> 0 c (-b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ b^{54, 17}_0 ∧ -p_918) -> (-b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ -b^{54, 18}_0) c in CNF: c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ p_918 ∨ -b^{54, 18}_2 c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ p_918 ∨ -b^{54, 18}_1 c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ p_918 ∨ -b^{54, 18}_0 c in DIMACS: 17180 17181 -17182 918 -17183 0 17180 17181 -17182 918 -17184 0 17180 17181 -17182 918 -17185 0 c 0-1 --> -1 c (-b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ -b^{54, 17}_0 ∧ -p_918) -> ( b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ b^{54, 18}_0) c in CNF: c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ p_918 ∨ b^{54, 18}_2 c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ p_918 ∨ -b^{54, 18}_1 c b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ p_918 ∨ b^{54, 18}_0 c in DIMACS: 17180 17181 17182 918 17183 0 17180 17181 17182 918 -17184 0 17180 17181 17182 918 17185 0 c -1-1 --> -2 c ( b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ b^{54, 17}_0 ∧ -p_918) -> ( b^{54, 18}_2 ∧ b^{54, 18}_1 ∧ -b^{54, 18}_0) c in CNF: c -b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ p_918 ∨ b^{54, 18}_2 c -b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ p_918 ∨ b^{54, 18}_1 c -b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ p_918 ∨ -b^{54, 18}_0 c in DIMACS: -17180 17181 -17182 918 17183 0 -17180 17181 -17182 918 17184 0 -17180 17181 -17182 918 -17185 0 c -2-1 --> break c ( b^{54, 17}_2 ∧ b^{54, 17}_1 ∧ -b^{54, 17}_0 ∧ -p_918) -> break c in CNF: c -b^{54, 17}_2 ∨ -b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ p_918 ∨ break c in DIMACS: -17180 -17181 17182 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 17}_2 ∧ -b^{54, 17}_1 ∧ -b^{54, 17}_0 ∧ true) c in CNF: c -b^{54, 17}_2 ∨ b^{54, 17}_1 ∨ b^{54, 17}_0 ∨ false c in DIMACS: -17180 17181 17182 0 c 3 does not represent an automaton state. c -(-b^{54, 17}_2 ∧ b^{54, 17}_1 ∧ b^{54, 17}_0 ∧ true) c in CNF: c b^{54, 17}_2 ∨ -b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ false c in DIMACS: 17180 -17181 -17182 0 c -3 does not represent an automaton state. c -( b^{54, 17}_2 ∧ b^{54, 17}_1 ∧ b^{54, 17}_0 ∧ true) c in CNF: c -b^{54, 17}_2 ∨ -b^{54, 17}_1 ∨ -b^{54, 17}_0 ∨ false c in DIMACS: -17180 -17181 -17182 0 c i = 18 c -2+1 --> -1 c ( b^{54, 18}_2 ∧ b^{54, 18}_1 ∧ -b^{54, 18}_0 ∧ p_972) -> ( b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ b^{54, 19}_0) c in CNF: c -b^{54, 18}_2 ∨ -b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ -p_972 ∨ b^{54, 19}_2 c -b^{54, 18}_2 ∨ -b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ -p_972 ∨ -b^{54, 19}_1 c -b^{54, 18}_2 ∨ -b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ -p_972 ∨ b^{54, 19}_0 c in DIMACS: -17183 -17184 17185 -972 17186 0 -17183 -17184 17185 -972 -17187 0 -17183 -17184 17185 -972 17188 0 c -1+1 --> 0 c ( b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ b^{54, 18}_0 ∧ p_972) -> (-b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ -b^{54, 19}_0) c in CNF: c -b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ -p_972 ∨ -b^{54, 19}_2 c -b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ -p_972 ∨ -b^{54, 19}_1 c -b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ -p_972 ∨ -b^{54, 19}_0 c in DIMACS: -17183 17184 -17185 -972 -17186 0 -17183 17184 -17185 -972 -17187 0 -17183 17184 -17185 -972 -17188 0 c 0+1 --> 1 c (-b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ -b^{54, 18}_0 ∧ p_972) -> (-b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ b^{54, 19}_0) c in CNF: c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ -p_972 ∨ -b^{54, 19}_2 c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ -p_972 ∨ -b^{54, 19}_1 c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ -p_972 ∨ b^{54, 19}_0 c in DIMACS: 17183 17184 17185 -972 -17186 0 17183 17184 17185 -972 -17187 0 17183 17184 17185 -972 17188 0 c 1+1 --> 2 c (-b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ b^{54, 18}_0 ∧ p_972) -> (-b^{54, 19}_2 ∧ b^{54, 19}_1 ∧ -b^{54, 19}_0) c in CNF: c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ -p_972 ∨ -b^{54, 19}_2 c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ -p_972 ∨ b^{54, 19}_1 c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ -p_972 ∨ -b^{54, 19}_0 c in DIMACS: 17183 17184 -17185 -972 -17186 0 17183 17184 -17185 -972 17187 0 17183 17184 -17185 -972 -17188 0 c 2+1 --> break c (-b^{54, 18}_2 ∧ b^{54, 18}_1 ∧ -b^{54, 18}_0 ∧ p_972) -> break c in CNF: c b^{54, 18}_2 ∨ -b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ -p_972 ∨ break c in DIMACS: 17183 -17184 17185 -972 1162 0 c 2-1 --> 1 c (-b^{54, 18}_2 ∧ b^{54, 18}_1 ∧ -b^{54, 18}_0 ∧ -p_972) -> (-b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ b^{54, 19}_0) c in CNF: c b^{54, 18}_2 ∨ -b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ p_972 ∨ -b^{54, 19}_2 c b^{54, 18}_2 ∨ -b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ p_972 ∨ -b^{54, 19}_1 c b^{54, 18}_2 ∨ -b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ p_972 ∨ b^{54, 19}_0 c in DIMACS: 17183 -17184 17185 972 -17186 0 17183 -17184 17185 972 -17187 0 17183 -17184 17185 972 17188 0 c 1-1 --> 0 c (-b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ b^{54, 18}_0 ∧ -p_972) -> (-b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ -b^{54, 19}_0) c in CNF: c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ p_972 ∨ -b^{54, 19}_2 c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ p_972 ∨ -b^{54, 19}_1 c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ p_972 ∨ -b^{54, 19}_0 c in DIMACS: 17183 17184 -17185 972 -17186 0 17183 17184 -17185 972 -17187 0 17183 17184 -17185 972 -17188 0 c 0-1 --> -1 c (-b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ -b^{54, 18}_0 ∧ -p_972) -> ( b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ b^{54, 19}_0) c in CNF: c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ p_972 ∨ b^{54, 19}_2 c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ p_972 ∨ -b^{54, 19}_1 c b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ p_972 ∨ b^{54, 19}_0 c in DIMACS: 17183 17184 17185 972 17186 0 17183 17184 17185 972 -17187 0 17183 17184 17185 972 17188 0 c -1-1 --> -2 c ( b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ b^{54, 18}_0 ∧ -p_972) -> ( b^{54, 19}_2 ∧ b^{54, 19}_1 ∧ -b^{54, 19}_0) c in CNF: c -b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ p_972 ∨ b^{54, 19}_2 c -b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ p_972 ∨ b^{54, 19}_1 c -b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ p_972 ∨ -b^{54, 19}_0 c in DIMACS: -17183 17184 -17185 972 17186 0 -17183 17184 -17185 972 17187 0 -17183 17184 -17185 972 -17188 0 c -2-1 --> break c ( b^{54, 18}_2 ∧ b^{54, 18}_1 ∧ -b^{54, 18}_0 ∧ -p_972) -> break c in CNF: c -b^{54, 18}_2 ∨ -b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ p_972 ∨ break c in DIMACS: -17183 -17184 17185 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 18}_2 ∧ -b^{54, 18}_1 ∧ -b^{54, 18}_0 ∧ true) c in CNF: c -b^{54, 18}_2 ∨ b^{54, 18}_1 ∨ b^{54, 18}_0 ∨ false c in DIMACS: -17183 17184 17185 0 c 3 does not represent an automaton state. c -(-b^{54, 18}_2 ∧ b^{54, 18}_1 ∧ b^{54, 18}_0 ∧ true) c in CNF: c b^{54, 18}_2 ∨ -b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ false c in DIMACS: 17183 -17184 -17185 0 c -3 does not represent an automaton state. c -( b^{54, 18}_2 ∧ b^{54, 18}_1 ∧ b^{54, 18}_0 ∧ true) c in CNF: c -b^{54, 18}_2 ∨ -b^{54, 18}_1 ∨ -b^{54, 18}_0 ∨ false c in DIMACS: -17183 -17184 -17185 0 c i = 19 c -2+1 --> -1 c ( b^{54, 19}_2 ∧ b^{54, 19}_1 ∧ -b^{54, 19}_0 ∧ p_1026) -> ( b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ b^{54, 20}_0) c in CNF: c -b^{54, 19}_2 ∨ -b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ -p_1026 ∨ b^{54, 20}_2 c -b^{54, 19}_2 ∨ -b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ -p_1026 ∨ -b^{54, 20}_1 c -b^{54, 19}_2 ∨ -b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ -p_1026 ∨ b^{54, 20}_0 c in DIMACS: -17186 -17187 17188 -1026 17189 0 -17186 -17187 17188 -1026 -17190 0 -17186 -17187 17188 -1026 17191 0 c -1+1 --> 0 c ( b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ b^{54, 19}_0 ∧ p_1026) -> (-b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ -b^{54, 20}_0) c in CNF: c -b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ -p_1026 ∨ -b^{54, 20}_2 c -b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ -p_1026 ∨ -b^{54, 20}_1 c -b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ -p_1026 ∨ -b^{54, 20}_0 c in DIMACS: -17186 17187 -17188 -1026 -17189 0 -17186 17187 -17188 -1026 -17190 0 -17186 17187 -17188 -1026 -17191 0 c 0+1 --> 1 c (-b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ -b^{54, 19}_0 ∧ p_1026) -> (-b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ b^{54, 20}_0) c in CNF: c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ -p_1026 ∨ -b^{54, 20}_2 c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ -p_1026 ∨ -b^{54, 20}_1 c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ -p_1026 ∨ b^{54, 20}_0 c in DIMACS: 17186 17187 17188 -1026 -17189 0 17186 17187 17188 -1026 -17190 0 17186 17187 17188 -1026 17191 0 c 1+1 --> 2 c (-b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ b^{54, 19}_0 ∧ p_1026) -> (-b^{54, 20}_2 ∧ b^{54, 20}_1 ∧ -b^{54, 20}_0) c in CNF: c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ -p_1026 ∨ -b^{54, 20}_2 c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ -p_1026 ∨ b^{54, 20}_1 c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ -p_1026 ∨ -b^{54, 20}_0 c in DIMACS: 17186 17187 -17188 -1026 -17189 0 17186 17187 -17188 -1026 17190 0 17186 17187 -17188 -1026 -17191 0 c 2+1 --> break c (-b^{54, 19}_2 ∧ b^{54, 19}_1 ∧ -b^{54, 19}_0 ∧ p_1026) -> break c in CNF: c b^{54, 19}_2 ∨ -b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ -p_1026 ∨ break c in DIMACS: 17186 -17187 17188 -1026 1162 0 c 2-1 --> 1 c (-b^{54, 19}_2 ∧ b^{54, 19}_1 ∧ -b^{54, 19}_0 ∧ -p_1026) -> (-b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ b^{54, 20}_0) c in CNF: c b^{54, 19}_2 ∨ -b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ p_1026 ∨ -b^{54, 20}_2 c b^{54, 19}_2 ∨ -b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ p_1026 ∨ -b^{54, 20}_1 c b^{54, 19}_2 ∨ -b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ p_1026 ∨ b^{54, 20}_0 c in DIMACS: 17186 -17187 17188 1026 -17189 0 17186 -17187 17188 1026 -17190 0 17186 -17187 17188 1026 17191 0 c 1-1 --> 0 c (-b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ b^{54, 19}_0 ∧ -p_1026) -> (-b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ -b^{54, 20}_0) c in CNF: c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ p_1026 ∨ -b^{54, 20}_2 c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ p_1026 ∨ -b^{54, 20}_1 c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ p_1026 ∨ -b^{54, 20}_0 c in DIMACS: 17186 17187 -17188 1026 -17189 0 17186 17187 -17188 1026 -17190 0 17186 17187 -17188 1026 -17191 0 c 0-1 --> -1 c (-b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ -b^{54, 19}_0 ∧ -p_1026) -> ( b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ b^{54, 20}_0) c in CNF: c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ p_1026 ∨ b^{54, 20}_2 c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ p_1026 ∨ -b^{54, 20}_1 c b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ p_1026 ∨ b^{54, 20}_0 c in DIMACS: 17186 17187 17188 1026 17189 0 17186 17187 17188 1026 -17190 0 17186 17187 17188 1026 17191 0 c -1-1 --> -2 c ( b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ b^{54, 19}_0 ∧ -p_1026) -> ( b^{54, 20}_2 ∧ b^{54, 20}_1 ∧ -b^{54, 20}_0) c in CNF: c -b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ p_1026 ∨ b^{54, 20}_2 c -b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ p_1026 ∨ b^{54, 20}_1 c -b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ p_1026 ∨ -b^{54, 20}_0 c in DIMACS: -17186 17187 -17188 1026 17189 0 -17186 17187 -17188 1026 17190 0 -17186 17187 -17188 1026 -17191 0 c -2-1 --> break c ( b^{54, 19}_2 ∧ b^{54, 19}_1 ∧ -b^{54, 19}_0 ∧ -p_1026) -> break c in CNF: c -b^{54, 19}_2 ∨ -b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ p_1026 ∨ break c in DIMACS: -17186 -17187 17188 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 19}_2 ∧ -b^{54, 19}_1 ∧ -b^{54, 19}_0 ∧ true) c in CNF: c -b^{54, 19}_2 ∨ b^{54, 19}_1 ∨ b^{54, 19}_0 ∨ false c in DIMACS: -17186 17187 17188 0 c 3 does not represent an automaton state. c -(-b^{54, 19}_2 ∧ b^{54, 19}_1 ∧ b^{54, 19}_0 ∧ true) c in CNF: c b^{54, 19}_2 ∨ -b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ false c in DIMACS: 17186 -17187 -17188 0 c -3 does not represent an automaton state. c -( b^{54, 19}_2 ∧ b^{54, 19}_1 ∧ b^{54, 19}_0 ∧ true) c in CNF: c -b^{54, 19}_2 ∨ -b^{54, 19}_1 ∨ -b^{54, 19}_0 ∨ false c in DIMACS: -17186 -17187 -17188 0 c i = 20 c -2+1 --> -1 c ( b^{54, 20}_2 ∧ b^{54, 20}_1 ∧ -b^{54, 20}_0 ∧ p_1080) -> ( b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ b^{54, 21}_0) c in CNF: c -b^{54, 20}_2 ∨ -b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ -p_1080 ∨ b^{54, 21}_2 c -b^{54, 20}_2 ∨ -b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ -p_1080 ∨ -b^{54, 21}_1 c -b^{54, 20}_2 ∨ -b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ -p_1080 ∨ b^{54, 21}_0 c in DIMACS: -17189 -17190 17191 -1080 17192 0 -17189 -17190 17191 -1080 -17193 0 -17189 -17190 17191 -1080 17194 0 c -1+1 --> 0 c ( b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ b^{54, 20}_0 ∧ p_1080) -> (-b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ -b^{54, 21}_0) c in CNF: c -b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ -p_1080 ∨ -b^{54, 21}_2 c -b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ -p_1080 ∨ -b^{54, 21}_1 c -b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ -p_1080 ∨ -b^{54, 21}_0 c in DIMACS: -17189 17190 -17191 -1080 -17192 0 -17189 17190 -17191 -1080 -17193 0 -17189 17190 -17191 -1080 -17194 0 c 0+1 --> 1 c (-b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ -b^{54, 20}_0 ∧ p_1080) -> (-b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ b^{54, 21}_0) c in CNF: c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ -p_1080 ∨ -b^{54, 21}_2 c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ -p_1080 ∨ -b^{54, 21}_1 c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ -p_1080 ∨ b^{54, 21}_0 c in DIMACS: 17189 17190 17191 -1080 -17192 0 17189 17190 17191 -1080 -17193 0 17189 17190 17191 -1080 17194 0 c 1+1 --> 2 c (-b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ b^{54, 20}_0 ∧ p_1080) -> (-b^{54, 21}_2 ∧ b^{54, 21}_1 ∧ -b^{54, 21}_0) c in CNF: c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ -p_1080 ∨ -b^{54, 21}_2 c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ -p_1080 ∨ b^{54, 21}_1 c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ -p_1080 ∨ -b^{54, 21}_0 c in DIMACS: 17189 17190 -17191 -1080 -17192 0 17189 17190 -17191 -1080 17193 0 17189 17190 -17191 -1080 -17194 0 c 2+1 --> break c (-b^{54, 20}_2 ∧ b^{54, 20}_1 ∧ -b^{54, 20}_0 ∧ p_1080) -> break c in CNF: c b^{54, 20}_2 ∨ -b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ -p_1080 ∨ break c in DIMACS: 17189 -17190 17191 -1080 1162 0 c 2-1 --> 1 c (-b^{54, 20}_2 ∧ b^{54, 20}_1 ∧ -b^{54, 20}_0 ∧ -p_1080) -> (-b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ b^{54, 21}_0) c in CNF: c b^{54, 20}_2 ∨ -b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ p_1080 ∨ -b^{54, 21}_2 c b^{54, 20}_2 ∨ -b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ p_1080 ∨ -b^{54, 21}_1 c b^{54, 20}_2 ∨ -b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ p_1080 ∨ b^{54, 21}_0 c in DIMACS: 17189 -17190 17191 1080 -17192 0 17189 -17190 17191 1080 -17193 0 17189 -17190 17191 1080 17194 0 c 1-1 --> 0 c (-b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ b^{54, 20}_0 ∧ -p_1080) -> (-b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ -b^{54, 21}_0) c in CNF: c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ p_1080 ∨ -b^{54, 21}_2 c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ p_1080 ∨ -b^{54, 21}_1 c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ p_1080 ∨ -b^{54, 21}_0 c in DIMACS: 17189 17190 -17191 1080 -17192 0 17189 17190 -17191 1080 -17193 0 17189 17190 -17191 1080 -17194 0 c 0-1 --> -1 c (-b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ -b^{54, 20}_0 ∧ -p_1080) -> ( b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ b^{54, 21}_0) c in CNF: c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ p_1080 ∨ b^{54, 21}_2 c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ p_1080 ∨ -b^{54, 21}_1 c b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ p_1080 ∨ b^{54, 21}_0 c in DIMACS: 17189 17190 17191 1080 17192 0 17189 17190 17191 1080 -17193 0 17189 17190 17191 1080 17194 0 c -1-1 --> -2 c ( b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ b^{54, 20}_0 ∧ -p_1080) -> ( b^{54, 21}_2 ∧ b^{54, 21}_1 ∧ -b^{54, 21}_0) c in CNF: c -b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ p_1080 ∨ b^{54, 21}_2 c -b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ p_1080 ∨ b^{54, 21}_1 c -b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ p_1080 ∨ -b^{54, 21}_0 c in DIMACS: -17189 17190 -17191 1080 17192 0 -17189 17190 -17191 1080 17193 0 -17189 17190 -17191 1080 -17194 0 c -2-1 --> break c ( b^{54, 20}_2 ∧ b^{54, 20}_1 ∧ -b^{54, 20}_0 ∧ -p_1080) -> break c in CNF: c -b^{54, 20}_2 ∨ -b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ p_1080 ∨ break c in DIMACS: -17189 -17190 17191 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 20}_2 ∧ -b^{54, 20}_1 ∧ -b^{54, 20}_0 ∧ true) c in CNF: c -b^{54, 20}_2 ∨ b^{54, 20}_1 ∨ b^{54, 20}_0 ∨ false c in DIMACS: -17189 17190 17191 0 c 3 does not represent an automaton state. c -(-b^{54, 20}_2 ∧ b^{54, 20}_1 ∧ b^{54, 20}_0 ∧ true) c in CNF: c b^{54, 20}_2 ∨ -b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ false c in DIMACS: 17189 -17190 -17191 0 c -3 does not represent an automaton state. c -( b^{54, 20}_2 ∧ b^{54, 20}_1 ∧ b^{54, 20}_0 ∧ true) c in CNF: c -b^{54, 20}_2 ∨ -b^{54, 20}_1 ∨ -b^{54, 20}_0 ∨ false c in DIMACS: -17189 -17190 -17191 0 c i = 21 c -2+1 --> -1 c ( b^{54, 21}_2 ∧ b^{54, 21}_1 ∧ -b^{54, 21}_0 ∧ p_1134) -> ( b^{54, 22}_2 ∧ -b^{54, 22}_1 ∧ b^{54, 22}_0) c in CNF: c -b^{54, 21}_2 ∨ -b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ -p_1134 ∨ b^{54, 22}_2 c -b^{54, 21}_2 ∨ -b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ -p_1134 ∨ -b^{54, 22}_1 c -b^{54, 21}_2 ∨ -b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ -p_1134 ∨ b^{54, 22}_0 c in DIMACS: -17192 -17193 17194 -1134 17195 0 -17192 -17193 17194 -1134 -17196 0 -17192 -17193 17194 -1134 17197 0 c -1+1 --> 0 c ( b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ b^{54, 21}_0 ∧ p_1134) -> (-b^{54, 22}_2 ∧ -b^{54, 22}_1 ∧ -b^{54, 22}_0) c in CNF: c -b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ -p_1134 ∨ -b^{54, 22}_2 c -b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ -p_1134 ∨ -b^{54, 22}_1 c -b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ -p_1134 ∨ -b^{54, 22}_0 c in DIMACS: -17192 17193 -17194 -1134 -17195 0 -17192 17193 -17194 -1134 -17196 0 -17192 17193 -17194 -1134 -17197 0 c 0+1 --> 1 c (-b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ -b^{54, 21}_0 ∧ p_1134) -> (-b^{54, 22}_2 ∧ -b^{54, 22}_1 ∧ b^{54, 22}_0) c in CNF: c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ -p_1134 ∨ -b^{54, 22}_2 c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ -p_1134 ∨ -b^{54, 22}_1 c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ -p_1134 ∨ b^{54, 22}_0 c in DIMACS: 17192 17193 17194 -1134 -17195 0 17192 17193 17194 -1134 -17196 0 17192 17193 17194 -1134 17197 0 c 1+1 --> 2 c (-b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ b^{54, 21}_0 ∧ p_1134) -> (-b^{54, 22}_2 ∧ b^{54, 22}_1 ∧ -b^{54, 22}_0) c in CNF: c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ -p_1134 ∨ -b^{54, 22}_2 c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ -p_1134 ∨ b^{54, 22}_1 c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ -p_1134 ∨ -b^{54, 22}_0 c in DIMACS: 17192 17193 -17194 -1134 -17195 0 17192 17193 -17194 -1134 17196 0 17192 17193 -17194 -1134 -17197 0 c 2+1 --> break c (-b^{54, 21}_2 ∧ b^{54, 21}_1 ∧ -b^{54, 21}_0 ∧ p_1134) -> break c in CNF: c b^{54, 21}_2 ∨ -b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ -p_1134 ∨ break c in DIMACS: 17192 -17193 17194 -1134 1162 0 c 2-1 --> 1 c (-b^{54, 21}_2 ∧ b^{54, 21}_1 ∧ -b^{54, 21}_0 ∧ -p_1134) -> (-b^{54, 22}_2 ∧ -b^{54, 22}_1 ∧ b^{54, 22}_0) c in CNF: c b^{54, 21}_2 ∨ -b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ p_1134 ∨ -b^{54, 22}_2 c b^{54, 21}_2 ∨ -b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ p_1134 ∨ -b^{54, 22}_1 c b^{54, 21}_2 ∨ -b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ p_1134 ∨ b^{54, 22}_0 c in DIMACS: 17192 -17193 17194 1134 -17195 0 17192 -17193 17194 1134 -17196 0 17192 -17193 17194 1134 17197 0 c 1-1 --> 0 c (-b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ b^{54, 21}_0 ∧ -p_1134) -> (-b^{54, 22}_2 ∧ -b^{54, 22}_1 ∧ -b^{54, 22}_0) c in CNF: c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ p_1134 ∨ -b^{54, 22}_2 c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ p_1134 ∨ -b^{54, 22}_1 c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ p_1134 ∨ -b^{54, 22}_0 c in DIMACS: 17192 17193 -17194 1134 -17195 0 17192 17193 -17194 1134 -17196 0 17192 17193 -17194 1134 -17197 0 c 0-1 --> -1 c (-b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ -b^{54, 21}_0 ∧ -p_1134) -> ( b^{54, 22}_2 ∧ -b^{54, 22}_1 ∧ b^{54, 22}_0) c in CNF: c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ p_1134 ∨ b^{54, 22}_2 c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ p_1134 ∨ -b^{54, 22}_1 c b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ p_1134 ∨ b^{54, 22}_0 c in DIMACS: 17192 17193 17194 1134 17195 0 17192 17193 17194 1134 -17196 0 17192 17193 17194 1134 17197 0 c -1-1 --> -2 c ( b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ b^{54, 21}_0 ∧ -p_1134) -> ( b^{54, 22}_2 ∧ b^{54, 22}_1 ∧ -b^{54, 22}_0) c in CNF: c -b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ p_1134 ∨ b^{54, 22}_2 c -b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ p_1134 ∨ b^{54, 22}_1 c -b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ p_1134 ∨ -b^{54, 22}_0 c in DIMACS: -17192 17193 -17194 1134 17195 0 -17192 17193 -17194 1134 17196 0 -17192 17193 -17194 1134 -17197 0 c -2-1 --> break c ( b^{54, 21}_2 ∧ b^{54, 21}_1 ∧ -b^{54, 21}_0 ∧ -p_1134) -> break c in CNF: c -b^{54, 21}_2 ∨ -b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ p_1134 ∨ break c in DIMACS: -17192 -17193 17194 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{54, 21}_2 ∧ -b^{54, 21}_1 ∧ -b^{54, 21}_0 ∧ true) c in CNF: c -b^{54, 21}_2 ∨ b^{54, 21}_1 ∨ b^{54, 21}_0 ∨ false c in DIMACS: -17192 17193 17194 0 c 3 does not represent an automaton state. c -(-b^{54, 21}_2 ∧ b^{54, 21}_1 ∧ b^{54, 21}_0 ∧ true) c in CNF: c b^{54, 21}_2 ∨ -b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ false c in DIMACS: 17192 -17193 -17194 0 c -3 does not represent an automaton state. c -( b^{54, 21}_2 ∧ b^{54, 21}_1 ∧ b^{54, 21}_0 ∧ true) c in CNF: c -b^{54, 21}_2 ∨ -b^{54, 21}_1 ∨ -b^{54, 21}_0 ∨ false c in DIMACS: -17192 -17193 -17194 0 c INIT for k = 55 c -b^{55, 1}_2 c -b^{55, 1}_1 c -b^{55, 1}_0 c in DIMACS: -17198 0 -17199 0 -17200 0 c Transitions for k = 55 c i = 1 c -2+1 --> -1 c ( b^{55, 1}_2 ∧ b^{55, 1}_1 ∧ -b^{55, 1}_0 ∧ p_55) -> ( b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ b^{55, 2}_0) c in CNF: c -b^{55, 1}_2 ∨ -b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ -p_55 ∨ b^{55, 2}_2 c -b^{55, 1}_2 ∨ -b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ -p_55 ∨ -b^{55, 2}_1 c -b^{55, 1}_2 ∨ -b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ -p_55 ∨ b^{55, 2}_0 c in DIMACS: -17198 -17199 17200 -55 17201 0 -17198 -17199 17200 -55 -17202 0 -17198 -17199 17200 -55 17203 0 c -1+1 --> 0 c ( b^{55, 1}_2 ∧ -b^{55, 1}_1 ∧ b^{55, 1}_0 ∧ p_55) -> (-b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ -b^{55, 2}_0) c in CNF: c -b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ -p_55 ∨ -b^{55, 2}_2 c -b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ -p_55 ∨ -b^{55, 2}_1 c -b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ -p_55 ∨ -b^{55, 2}_0 c in DIMACS: -17198 17199 -17200 -55 -17201 0 -17198 17199 -17200 -55 -17202 0 -17198 17199 -17200 -55 -17203 0 c 0+1 --> 1 c (-b^{55, 1}_2 ∧ -b^{55, 1}_1 ∧ -b^{55, 1}_0 ∧ p_55) -> (-b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ b^{55, 2}_0) c in CNF: c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ -p_55 ∨ -b^{55, 2}_2 c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ -p_55 ∨ -b^{55, 2}_1 c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ -p_55 ∨ b^{55, 2}_0 c in DIMACS: 17198 17199 17200 -55 -17201 0 17198 17199 17200 -55 -17202 0 17198 17199 17200 -55 17203 0 c 1+1 --> 2 c (-b^{55, 1}_2 ∧ -b^{55, 1}_1 ∧ b^{55, 1}_0 ∧ p_55) -> (-b^{55, 2}_2 ∧ b^{55, 2}_1 ∧ -b^{55, 2}_0) c in CNF: c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ -p_55 ∨ -b^{55, 2}_2 c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ -p_55 ∨ b^{55, 2}_1 c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ -p_55 ∨ -b^{55, 2}_0 c in DIMACS: 17198 17199 -17200 -55 -17201 0 17198 17199 -17200 -55 17202 0 17198 17199 -17200 -55 -17203 0 c 2+1 --> break c (-b^{55, 1}_2 ∧ b^{55, 1}_1 ∧ -b^{55, 1}_0 ∧ p_55) -> break c in CNF: c b^{55, 1}_2 ∨ -b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ -p_55 ∨ break c in DIMACS: 17198 -17199 17200 -55 1162 0 c 2-1 --> 1 c (-b^{55, 1}_2 ∧ b^{55, 1}_1 ∧ -b^{55, 1}_0 ∧ -p_55) -> (-b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ b^{55, 2}_0) c in CNF: c b^{55, 1}_2 ∨ -b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ p_55 ∨ -b^{55, 2}_2 c b^{55, 1}_2 ∨ -b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ p_55 ∨ -b^{55, 2}_1 c b^{55, 1}_2 ∨ -b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ p_55 ∨ b^{55, 2}_0 c in DIMACS: 17198 -17199 17200 55 -17201 0 17198 -17199 17200 55 -17202 0 17198 -17199 17200 55 17203 0 c 1-1 --> 0 c (-b^{55, 1}_2 ∧ -b^{55, 1}_1 ∧ b^{55, 1}_0 ∧ -p_55) -> (-b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ -b^{55, 2}_0) c in CNF: c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ p_55 ∨ -b^{55, 2}_2 c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ p_55 ∨ -b^{55, 2}_1 c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ p_55 ∨ -b^{55, 2}_0 c in DIMACS: 17198 17199 -17200 55 -17201 0 17198 17199 -17200 55 -17202 0 17198 17199 -17200 55 -17203 0 c 0-1 --> -1 c (-b^{55, 1}_2 ∧ -b^{55, 1}_1 ∧ -b^{55, 1}_0 ∧ -p_55) -> ( b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ b^{55, 2}_0) c in CNF: c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ p_55 ∨ b^{55, 2}_2 c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ p_55 ∨ -b^{55, 2}_1 c b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ p_55 ∨ b^{55, 2}_0 c in DIMACS: 17198 17199 17200 55 17201 0 17198 17199 17200 55 -17202 0 17198 17199 17200 55 17203 0 c -1-1 --> -2 c ( b^{55, 1}_2 ∧ -b^{55, 1}_1 ∧ b^{55, 1}_0 ∧ -p_55) -> ( b^{55, 2}_2 ∧ b^{55, 2}_1 ∧ -b^{55, 2}_0) c in CNF: c -b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ p_55 ∨ b^{55, 2}_2 c -b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ p_55 ∨ b^{55, 2}_1 c -b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ p_55 ∨ -b^{55, 2}_0 c in DIMACS: -17198 17199 -17200 55 17201 0 -17198 17199 -17200 55 17202 0 -17198 17199 -17200 55 -17203 0 c -2-1 --> break c ( b^{55, 1}_2 ∧ b^{55, 1}_1 ∧ -b^{55, 1}_0 ∧ -p_55) -> break c in CNF: c -b^{55, 1}_2 ∨ -b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ p_55 ∨ break c in DIMACS: -17198 -17199 17200 55 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 1}_2 ∧ -b^{55, 1}_1 ∧ -b^{55, 1}_0 ∧ true) c in CNF: c -b^{55, 1}_2 ∨ b^{55, 1}_1 ∨ b^{55, 1}_0 ∨ false c in DIMACS: -17198 17199 17200 0 c 3 does not represent an automaton state. c -(-b^{55, 1}_2 ∧ b^{55, 1}_1 ∧ b^{55, 1}_0 ∧ true) c in CNF: c b^{55, 1}_2 ∨ -b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ false c in DIMACS: 17198 -17199 -17200 0 c -3 does not represent an automaton state. c -( b^{55, 1}_2 ∧ b^{55, 1}_1 ∧ b^{55, 1}_0 ∧ true) c in CNF: c -b^{55, 1}_2 ∨ -b^{55, 1}_1 ∨ -b^{55, 1}_0 ∨ false c in DIMACS: -17198 -17199 -17200 0 c i = 2 c -2+1 --> -1 c ( b^{55, 2}_2 ∧ b^{55, 2}_1 ∧ -b^{55, 2}_0 ∧ p_110) -> ( b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ b^{55, 3}_0) c in CNF: c -b^{55, 2}_2 ∨ -b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ -p_110 ∨ b^{55, 3}_2 c -b^{55, 2}_2 ∨ -b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ -p_110 ∨ -b^{55, 3}_1 c -b^{55, 2}_2 ∨ -b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ -p_110 ∨ b^{55, 3}_0 c in DIMACS: -17201 -17202 17203 -110 17204 0 -17201 -17202 17203 -110 -17205 0 -17201 -17202 17203 -110 17206 0 c -1+1 --> 0 c ( b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ b^{55, 2}_0 ∧ p_110) -> (-b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ -b^{55, 3}_0) c in CNF: c -b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ -p_110 ∨ -b^{55, 3}_2 c -b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ -p_110 ∨ -b^{55, 3}_1 c -b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ -p_110 ∨ -b^{55, 3}_0 c in DIMACS: -17201 17202 -17203 -110 -17204 0 -17201 17202 -17203 -110 -17205 0 -17201 17202 -17203 -110 -17206 0 c 0+1 --> 1 c (-b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ -b^{55, 2}_0 ∧ p_110) -> (-b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ b^{55, 3}_0) c in CNF: c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ -p_110 ∨ -b^{55, 3}_2 c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ -p_110 ∨ -b^{55, 3}_1 c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ -p_110 ∨ b^{55, 3}_0 c in DIMACS: 17201 17202 17203 -110 -17204 0 17201 17202 17203 -110 -17205 0 17201 17202 17203 -110 17206 0 c 1+1 --> 2 c (-b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ b^{55, 2}_0 ∧ p_110) -> (-b^{55, 3}_2 ∧ b^{55, 3}_1 ∧ -b^{55, 3}_0) c in CNF: c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ -p_110 ∨ -b^{55, 3}_2 c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ -p_110 ∨ b^{55, 3}_1 c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ -p_110 ∨ -b^{55, 3}_0 c in DIMACS: 17201 17202 -17203 -110 -17204 0 17201 17202 -17203 -110 17205 0 17201 17202 -17203 -110 -17206 0 c 2+1 --> break c (-b^{55, 2}_2 ∧ b^{55, 2}_1 ∧ -b^{55, 2}_0 ∧ p_110) -> break c in CNF: c b^{55, 2}_2 ∨ -b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ -p_110 ∨ break c in DIMACS: 17201 -17202 17203 -110 1162 0 c 2-1 --> 1 c (-b^{55, 2}_2 ∧ b^{55, 2}_1 ∧ -b^{55, 2}_0 ∧ -p_110) -> (-b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ b^{55, 3}_0) c in CNF: c b^{55, 2}_2 ∨ -b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ p_110 ∨ -b^{55, 3}_2 c b^{55, 2}_2 ∨ -b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ p_110 ∨ -b^{55, 3}_1 c b^{55, 2}_2 ∨ -b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ p_110 ∨ b^{55, 3}_0 c in DIMACS: 17201 -17202 17203 110 -17204 0 17201 -17202 17203 110 -17205 0 17201 -17202 17203 110 17206 0 c 1-1 --> 0 c (-b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ b^{55, 2}_0 ∧ -p_110) -> (-b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ -b^{55, 3}_0) c in CNF: c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ p_110 ∨ -b^{55, 3}_2 c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ p_110 ∨ -b^{55, 3}_1 c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ p_110 ∨ -b^{55, 3}_0 c in DIMACS: 17201 17202 -17203 110 -17204 0 17201 17202 -17203 110 -17205 0 17201 17202 -17203 110 -17206 0 c 0-1 --> -1 c (-b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ -b^{55, 2}_0 ∧ -p_110) -> ( b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ b^{55, 3}_0) c in CNF: c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ p_110 ∨ b^{55, 3}_2 c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ p_110 ∨ -b^{55, 3}_1 c b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ p_110 ∨ b^{55, 3}_0 c in DIMACS: 17201 17202 17203 110 17204 0 17201 17202 17203 110 -17205 0 17201 17202 17203 110 17206 0 c -1-1 --> -2 c ( b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ b^{55, 2}_0 ∧ -p_110) -> ( b^{55, 3}_2 ∧ b^{55, 3}_1 ∧ -b^{55, 3}_0) c in CNF: c -b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ p_110 ∨ b^{55, 3}_2 c -b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ p_110 ∨ b^{55, 3}_1 c -b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ p_110 ∨ -b^{55, 3}_0 c in DIMACS: -17201 17202 -17203 110 17204 0 -17201 17202 -17203 110 17205 0 -17201 17202 -17203 110 -17206 0 c -2-1 --> break c ( b^{55, 2}_2 ∧ b^{55, 2}_1 ∧ -b^{55, 2}_0 ∧ -p_110) -> break c in CNF: c -b^{55, 2}_2 ∨ -b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ p_110 ∨ break c in DIMACS: -17201 -17202 17203 110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 2}_2 ∧ -b^{55, 2}_1 ∧ -b^{55, 2}_0 ∧ true) c in CNF: c -b^{55, 2}_2 ∨ b^{55, 2}_1 ∨ b^{55, 2}_0 ∨ false c in DIMACS: -17201 17202 17203 0 c 3 does not represent an automaton state. c -(-b^{55, 2}_2 ∧ b^{55, 2}_1 ∧ b^{55, 2}_0 ∧ true) c in CNF: c b^{55, 2}_2 ∨ -b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ false c in DIMACS: 17201 -17202 -17203 0 c -3 does not represent an automaton state. c -( b^{55, 2}_2 ∧ b^{55, 2}_1 ∧ b^{55, 2}_0 ∧ true) c in CNF: c -b^{55, 2}_2 ∨ -b^{55, 2}_1 ∨ -b^{55, 2}_0 ∨ false c in DIMACS: -17201 -17202 -17203 0 c i = 3 c -2+1 --> -1 c ( b^{55, 3}_2 ∧ b^{55, 3}_1 ∧ -b^{55, 3}_0 ∧ p_165) -> ( b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ b^{55, 4}_0) c in CNF: c -b^{55, 3}_2 ∨ -b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ -p_165 ∨ b^{55, 4}_2 c -b^{55, 3}_2 ∨ -b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ -p_165 ∨ -b^{55, 4}_1 c -b^{55, 3}_2 ∨ -b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ -p_165 ∨ b^{55, 4}_0 c in DIMACS: -17204 -17205 17206 -165 17207 0 -17204 -17205 17206 -165 -17208 0 -17204 -17205 17206 -165 17209 0 c -1+1 --> 0 c ( b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ b^{55, 3}_0 ∧ p_165) -> (-b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ -b^{55, 4}_0) c in CNF: c -b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ -p_165 ∨ -b^{55, 4}_2 c -b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ -p_165 ∨ -b^{55, 4}_1 c -b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ -p_165 ∨ -b^{55, 4}_0 c in DIMACS: -17204 17205 -17206 -165 -17207 0 -17204 17205 -17206 -165 -17208 0 -17204 17205 -17206 -165 -17209 0 c 0+1 --> 1 c (-b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ -b^{55, 3}_0 ∧ p_165) -> (-b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ b^{55, 4}_0) c in CNF: c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ -p_165 ∨ -b^{55, 4}_2 c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ -p_165 ∨ -b^{55, 4}_1 c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ -p_165 ∨ b^{55, 4}_0 c in DIMACS: 17204 17205 17206 -165 -17207 0 17204 17205 17206 -165 -17208 0 17204 17205 17206 -165 17209 0 c 1+1 --> 2 c (-b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ b^{55, 3}_0 ∧ p_165) -> (-b^{55, 4}_2 ∧ b^{55, 4}_1 ∧ -b^{55, 4}_0) c in CNF: c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ -p_165 ∨ -b^{55, 4}_2 c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ -p_165 ∨ b^{55, 4}_1 c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ -p_165 ∨ -b^{55, 4}_0 c in DIMACS: 17204 17205 -17206 -165 -17207 0 17204 17205 -17206 -165 17208 0 17204 17205 -17206 -165 -17209 0 c 2+1 --> break c (-b^{55, 3}_2 ∧ b^{55, 3}_1 ∧ -b^{55, 3}_0 ∧ p_165) -> break c in CNF: c b^{55, 3}_2 ∨ -b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ -p_165 ∨ break c in DIMACS: 17204 -17205 17206 -165 1162 0 c 2-1 --> 1 c (-b^{55, 3}_2 ∧ b^{55, 3}_1 ∧ -b^{55, 3}_0 ∧ -p_165) -> (-b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ b^{55, 4}_0) c in CNF: c b^{55, 3}_2 ∨ -b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ p_165 ∨ -b^{55, 4}_2 c b^{55, 3}_2 ∨ -b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ p_165 ∨ -b^{55, 4}_1 c b^{55, 3}_2 ∨ -b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ p_165 ∨ b^{55, 4}_0 c in DIMACS: 17204 -17205 17206 165 -17207 0 17204 -17205 17206 165 -17208 0 17204 -17205 17206 165 17209 0 c 1-1 --> 0 c (-b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ b^{55, 3}_0 ∧ -p_165) -> (-b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ -b^{55, 4}_0) c in CNF: c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ p_165 ∨ -b^{55, 4}_2 c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ p_165 ∨ -b^{55, 4}_1 c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ p_165 ∨ -b^{55, 4}_0 c in DIMACS: 17204 17205 -17206 165 -17207 0 17204 17205 -17206 165 -17208 0 17204 17205 -17206 165 -17209 0 c 0-1 --> -1 c (-b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ -b^{55, 3}_0 ∧ -p_165) -> ( b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ b^{55, 4}_0) c in CNF: c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ p_165 ∨ b^{55, 4}_2 c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ p_165 ∨ -b^{55, 4}_1 c b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ p_165 ∨ b^{55, 4}_0 c in DIMACS: 17204 17205 17206 165 17207 0 17204 17205 17206 165 -17208 0 17204 17205 17206 165 17209 0 c -1-1 --> -2 c ( b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ b^{55, 3}_0 ∧ -p_165) -> ( b^{55, 4}_2 ∧ b^{55, 4}_1 ∧ -b^{55, 4}_0) c in CNF: c -b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ p_165 ∨ b^{55, 4}_2 c -b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ p_165 ∨ b^{55, 4}_1 c -b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ p_165 ∨ -b^{55, 4}_0 c in DIMACS: -17204 17205 -17206 165 17207 0 -17204 17205 -17206 165 17208 0 -17204 17205 -17206 165 -17209 0 c -2-1 --> break c ( b^{55, 3}_2 ∧ b^{55, 3}_1 ∧ -b^{55, 3}_0 ∧ -p_165) -> break c in CNF: c -b^{55, 3}_2 ∨ -b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ p_165 ∨ break c in DIMACS: -17204 -17205 17206 165 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 3}_2 ∧ -b^{55, 3}_1 ∧ -b^{55, 3}_0 ∧ true) c in CNF: c -b^{55, 3}_2 ∨ b^{55, 3}_1 ∨ b^{55, 3}_0 ∨ false c in DIMACS: -17204 17205 17206 0 c 3 does not represent an automaton state. c -(-b^{55, 3}_2 ∧ b^{55, 3}_1 ∧ b^{55, 3}_0 ∧ true) c in CNF: c b^{55, 3}_2 ∨ -b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ false c in DIMACS: 17204 -17205 -17206 0 c -3 does not represent an automaton state. c -( b^{55, 3}_2 ∧ b^{55, 3}_1 ∧ b^{55, 3}_0 ∧ true) c in CNF: c -b^{55, 3}_2 ∨ -b^{55, 3}_1 ∨ -b^{55, 3}_0 ∨ false c in DIMACS: -17204 -17205 -17206 0 c i = 4 c -2+1 --> -1 c ( b^{55, 4}_2 ∧ b^{55, 4}_1 ∧ -b^{55, 4}_0 ∧ p_220) -> ( b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ b^{55, 5}_0) c in CNF: c -b^{55, 4}_2 ∨ -b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ -p_220 ∨ b^{55, 5}_2 c -b^{55, 4}_2 ∨ -b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ -p_220 ∨ -b^{55, 5}_1 c -b^{55, 4}_2 ∨ -b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ -p_220 ∨ b^{55, 5}_0 c in DIMACS: -17207 -17208 17209 -220 17210 0 -17207 -17208 17209 -220 -17211 0 -17207 -17208 17209 -220 17212 0 c -1+1 --> 0 c ( b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ b^{55, 4}_0 ∧ p_220) -> (-b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ -b^{55, 5}_0) c in CNF: c -b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ -p_220 ∨ -b^{55, 5}_2 c -b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ -p_220 ∨ -b^{55, 5}_1 c -b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ -p_220 ∨ -b^{55, 5}_0 c in DIMACS: -17207 17208 -17209 -220 -17210 0 -17207 17208 -17209 -220 -17211 0 -17207 17208 -17209 -220 -17212 0 c 0+1 --> 1 c (-b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ -b^{55, 4}_0 ∧ p_220) -> (-b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ b^{55, 5}_0) c in CNF: c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ -p_220 ∨ -b^{55, 5}_2 c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ -p_220 ∨ -b^{55, 5}_1 c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ -p_220 ∨ b^{55, 5}_0 c in DIMACS: 17207 17208 17209 -220 -17210 0 17207 17208 17209 -220 -17211 0 17207 17208 17209 -220 17212 0 c 1+1 --> 2 c (-b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ b^{55, 4}_0 ∧ p_220) -> (-b^{55, 5}_2 ∧ b^{55, 5}_1 ∧ -b^{55, 5}_0) c in CNF: c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ -p_220 ∨ -b^{55, 5}_2 c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ -p_220 ∨ b^{55, 5}_1 c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ -p_220 ∨ -b^{55, 5}_0 c in DIMACS: 17207 17208 -17209 -220 -17210 0 17207 17208 -17209 -220 17211 0 17207 17208 -17209 -220 -17212 0 c 2+1 --> break c (-b^{55, 4}_2 ∧ b^{55, 4}_1 ∧ -b^{55, 4}_0 ∧ p_220) -> break c in CNF: c b^{55, 4}_2 ∨ -b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ -p_220 ∨ break c in DIMACS: 17207 -17208 17209 -220 1162 0 c 2-1 --> 1 c (-b^{55, 4}_2 ∧ b^{55, 4}_1 ∧ -b^{55, 4}_0 ∧ -p_220) -> (-b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ b^{55, 5}_0) c in CNF: c b^{55, 4}_2 ∨ -b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ p_220 ∨ -b^{55, 5}_2 c b^{55, 4}_2 ∨ -b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ p_220 ∨ -b^{55, 5}_1 c b^{55, 4}_2 ∨ -b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ p_220 ∨ b^{55, 5}_0 c in DIMACS: 17207 -17208 17209 220 -17210 0 17207 -17208 17209 220 -17211 0 17207 -17208 17209 220 17212 0 c 1-1 --> 0 c (-b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ b^{55, 4}_0 ∧ -p_220) -> (-b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ -b^{55, 5}_0) c in CNF: c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ p_220 ∨ -b^{55, 5}_2 c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ p_220 ∨ -b^{55, 5}_1 c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ p_220 ∨ -b^{55, 5}_0 c in DIMACS: 17207 17208 -17209 220 -17210 0 17207 17208 -17209 220 -17211 0 17207 17208 -17209 220 -17212 0 c 0-1 --> -1 c (-b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ -b^{55, 4}_0 ∧ -p_220) -> ( b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ b^{55, 5}_0) c in CNF: c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ p_220 ∨ b^{55, 5}_2 c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ p_220 ∨ -b^{55, 5}_1 c b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ p_220 ∨ b^{55, 5}_0 c in DIMACS: 17207 17208 17209 220 17210 0 17207 17208 17209 220 -17211 0 17207 17208 17209 220 17212 0 c -1-1 --> -2 c ( b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ b^{55, 4}_0 ∧ -p_220) -> ( b^{55, 5}_2 ∧ b^{55, 5}_1 ∧ -b^{55, 5}_0) c in CNF: c -b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ p_220 ∨ b^{55, 5}_2 c -b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ p_220 ∨ b^{55, 5}_1 c -b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ p_220 ∨ -b^{55, 5}_0 c in DIMACS: -17207 17208 -17209 220 17210 0 -17207 17208 -17209 220 17211 0 -17207 17208 -17209 220 -17212 0 c -2-1 --> break c ( b^{55, 4}_2 ∧ b^{55, 4}_1 ∧ -b^{55, 4}_0 ∧ -p_220) -> break c in CNF: c -b^{55, 4}_2 ∨ -b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ p_220 ∨ break c in DIMACS: -17207 -17208 17209 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 4}_2 ∧ -b^{55, 4}_1 ∧ -b^{55, 4}_0 ∧ true) c in CNF: c -b^{55, 4}_2 ∨ b^{55, 4}_1 ∨ b^{55, 4}_0 ∨ false c in DIMACS: -17207 17208 17209 0 c 3 does not represent an automaton state. c -(-b^{55, 4}_2 ∧ b^{55, 4}_1 ∧ b^{55, 4}_0 ∧ true) c in CNF: c b^{55, 4}_2 ∨ -b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ false c in DIMACS: 17207 -17208 -17209 0 c -3 does not represent an automaton state. c -( b^{55, 4}_2 ∧ b^{55, 4}_1 ∧ b^{55, 4}_0 ∧ true) c in CNF: c -b^{55, 4}_2 ∨ -b^{55, 4}_1 ∨ -b^{55, 4}_0 ∨ false c in DIMACS: -17207 -17208 -17209 0 c i = 5 c -2+1 --> -1 c ( b^{55, 5}_2 ∧ b^{55, 5}_1 ∧ -b^{55, 5}_0 ∧ p_275) -> ( b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ b^{55, 6}_0) c in CNF: c -b^{55, 5}_2 ∨ -b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ -p_275 ∨ b^{55, 6}_2 c -b^{55, 5}_2 ∨ -b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ -p_275 ∨ -b^{55, 6}_1 c -b^{55, 5}_2 ∨ -b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ -p_275 ∨ b^{55, 6}_0 c in DIMACS: -17210 -17211 17212 -275 17213 0 -17210 -17211 17212 -275 -17214 0 -17210 -17211 17212 -275 17215 0 c -1+1 --> 0 c ( b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ b^{55, 5}_0 ∧ p_275) -> (-b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ -b^{55, 6}_0) c in CNF: c -b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ -p_275 ∨ -b^{55, 6}_2 c -b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ -p_275 ∨ -b^{55, 6}_1 c -b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ -p_275 ∨ -b^{55, 6}_0 c in DIMACS: -17210 17211 -17212 -275 -17213 0 -17210 17211 -17212 -275 -17214 0 -17210 17211 -17212 -275 -17215 0 c 0+1 --> 1 c (-b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ -b^{55, 5}_0 ∧ p_275) -> (-b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ b^{55, 6}_0) c in CNF: c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ -p_275 ∨ -b^{55, 6}_2 c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ -p_275 ∨ -b^{55, 6}_1 c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ -p_275 ∨ b^{55, 6}_0 c in DIMACS: 17210 17211 17212 -275 -17213 0 17210 17211 17212 -275 -17214 0 17210 17211 17212 -275 17215 0 c 1+1 --> 2 c (-b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ b^{55, 5}_0 ∧ p_275) -> (-b^{55, 6}_2 ∧ b^{55, 6}_1 ∧ -b^{55, 6}_0) c in CNF: c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ -p_275 ∨ -b^{55, 6}_2 c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ -p_275 ∨ b^{55, 6}_1 c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ -p_275 ∨ -b^{55, 6}_0 c in DIMACS: 17210 17211 -17212 -275 -17213 0 17210 17211 -17212 -275 17214 0 17210 17211 -17212 -275 -17215 0 c 2+1 --> break c (-b^{55, 5}_2 ∧ b^{55, 5}_1 ∧ -b^{55, 5}_0 ∧ p_275) -> break c in CNF: c b^{55, 5}_2 ∨ -b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ -p_275 ∨ break c in DIMACS: 17210 -17211 17212 -275 1162 0 c 2-1 --> 1 c (-b^{55, 5}_2 ∧ b^{55, 5}_1 ∧ -b^{55, 5}_0 ∧ -p_275) -> (-b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ b^{55, 6}_0) c in CNF: c b^{55, 5}_2 ∨ -b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ p_275 ∨ -b^{55, 6}_2 c b^{55, 5}_2 ∨ -b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ p_275 ∨ -b^{55, 6}_1 c b^{55, 5}_2 ∨ -b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ p_275 ∨ b^{55, 6}_0 c in DIMACS: 17210 -17211 17212 275 -17213 0 17210 -17211 17212 275 -17214 0 17210 -17211 17212 275 17215 0 c 1-1 --> 0 c (-b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ b^{55, 5}_0 ∧ -p_275) -> (-b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ -b^{55, 6}_0) c in CNF: c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ p_275 ∨ -b^{55, 6}_2 c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ p_275 ∨ -b^{55, 6}_1 c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ p_275 ∨ -b^{55, 6}_0 c in DIMACS: 17210 17211 -17212 275 -17213 0 17210 17211 -17212 275 -17214 0 17210 17211 -17212 275 -17215 0 c 0-1 --> -1 c (-b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ -b^{55, 5}_0 ∧ -p_275) -> ( b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ b^{55, 6}_0) c in CNF: c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ p_275 ∨ b^{55, 6}_2 c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ p_275 ∨ -b^{55, 6}_1 c b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ p_275 ∨ b^{55, 6}_0 c in DIMACS: 17210 17211 17212 275 17213 0 17210 17211 17212 275 -17214 0 17210 17211 17212 275 17215 0 c -1-1 --> -2 c ( b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ b^{55, 5}_0 ∧ -p_275) -> ( b^{55, 6}_2 ∧ b^{55, 6}_1 ∧ -b^{55, 6}_0) c in CNF: c -b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ p_275 ∨ b^{55, 6}_2 c -b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ p_275 ∨ b^{55, 6}_1 c -b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ p_275 ∨ -b^{55, 6}_0 c in DIMACS: -17210 17211 -17212 275 17213 0 -17210 17211 -17212 275 17214 0 -17210 17211 -17212 275 -17215 0 c -2-1 --> break c ( b^{55, 5}_2 ∧ b^{55, 5}_1 ∧ -b^{55, 5}_0 ∧ -p_275) -> break c in CNF: c -b^{55, 5}_2 ∨ -b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ p_275 ∨ break c in DIMACS: -17210 -17211 17212 275 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 5}_2 ∧ -b^{55, 5}_1 ∧ -b^{55, 5}_0 ∧ true) c in CNF: c -b^{55, 5}_2 ∨ b^{55, 5}_1 ∨ b^{55, 5}_0 ∨ false c in DIMACS: -17210 17211 17212 0 c 3 does not represent an automaton state. c -(-b^{55, 5}_2 ∧ b^{55, 5}_1 ∧ b^{55, 5}_0 ∧ true) c in CNF: c b^{55, 5}_2 ∨ -b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ false c in DIMACS: 17210 -17211 -17212 0 c -3 does not represent an automaton state. c -( b^{55, 5}_2 ∧ b^{55, 5}_1 ∧ b^{55, 5}_0 ∧ true) c in CNF: c -b^{55, 5}_2 ∨ -b^{55, 5}_1 ∨ -b^{55, 5}_0 ∨ false c in DIMACS: -17210 -17211 -17212 0 c i = 6 c -2+1 --> -1 c ( b^{55, 6}_2 ∧ b^{55, 6}_1 ∧ -b^{55, 6}_0 ∧ p_330) -> ( b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ b^{55, 7}_0) c in CNF: c -b^{55, 6}_2 ∨ -b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ -p_330 ∨ b^{55, 7}_2 c -b^{55, 6}_2 ∨ -b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ -p_330 ∨ -b^{55, 7}_1 c -b^{55, 6}_2 ∨ -b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ -p_330 ∨ b^{55, 7}_0 c in DIMACS: -17213 -17214 17215 -330 17216 0 -17213 -17214 17215 -330 -17217 0 -17213 -17214 17215 -330 17218 0 c -1+1 --> 0 c ( b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ b^{55, 6}_0 ∧ p_330) -> (-b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ -b^{55, 7}_0) c in CNF: c -b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ -p_330 ∨ -b^{55, 7}_2 c -b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ -p_330 ∨ -b^{55, 7}_1 c -b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ -p_330 ∨ -b^{55, 7}_0 c in DIMACS: -17213 17214 -17215 -330 -17216 0 -17213 17214 -17215 -330 -17217 0 -17213 17214 -17215 -330 -17218 0 c 0+1 --> 1 c (-b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ -b^{55, 6}_0 ∧ p_330) -> (-b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ b^{55, 7}_0) c in CNF: c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ -p_330 ∨ -b^{55, 7}_2 c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ -p_330 ∨ -b^{55, 7}_1 c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ -p_330 ∨ b^{55, 7}_0 c in DIMACS: 17213 17214 17215 -330 -17216 0 17213 17214 17215 -330 -17217 0 17213 17214 17215 -330 17218 0 c 1+1 --> 2 c (-b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ b^{55, 6}_0 ∧ p_330) -> (-b^{55, 7}_2 ∧ b^{55, 7}_1 ∧ -b^{55, 7}_0) c in CNF: c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ -p_330 ∨ -b^{55, 7}_2 c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ -p_330 ∨ b^{55, 7}_1 c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ -p_330 ∨ -b^{55, 7}_0 c in DIMACS: 17213 17214 -17215 -330 -17216 0 17213 17214 -17215 -330 17217 0 17213 17214 -17215 -330 -17218 0 c 2+1 --> break c (-b^{55, 6}_2 ∧ b^{55, 6}_1 ∧ -b^{55, 6}_0 ∧ p_330) -> break c in CNF: c b^{55, 6}_2 ∨ -b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ -p_330 ∨ break c in DIMACS: 17213 -17214 17215 -330 1162 0 c 2-1 --> 1 c (-b^{55, 6}_2 ∧ b^{55, 6}_1 ∧ -b^{55, 6}_0 ∧ -p_330) -> (-b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ b^{55, 7}_0) c in CNF: c b^{55, 6}_2 ∨ -b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ p_330 ∨ -b^{55, 7}_2 c b^{55, 6}_2 ∨ -b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ p_330 ∨ -b^{55, 7}_1 c b^{55, 6}_2 ∨ -b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ p_330 ∨ b^{55, 7}_0 c in DIMACS: 17213 -17214 17215 330 -17216 0 17213 -17214 17215 330 -17217 0 17213 -17214 17215 330 17218 0 c 1-1 --> 0 c (-b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ b^{55, 6}_0 ∧ -p_330) -> (-b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ -b^{55, 7}_0) c in CNF: c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ p_330 ∨ -b^{55, 7}_2 c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ p_330 ∨ -b^{55, 7}_1 c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ p_330 ∨ -b^{55, 7}_0 c in DIMACS: 17213 17214 -17215 330 -17216 0 17213 17214 -17215 330 -17217 0 17213 17214 -17215 330 -17218 0 c 0-1 --> -1 c (-b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ -b^{55, 6}_0 ∧ -p_330) -> ( b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ b^{55, 7}_0) c in CNF: c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ p_330 ∨ b^{55, 7}_2 c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ p_330 ∨ -b^{55, 7}_1 c b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ p_330 ∨ b^{55, 7}_0 c in DIMACS: 17213 17214 17215 330 17216 0 17213 17214 17215 330 -17217 0 17213 17214 17215 330 17218 0 c -1-1 --> -2 c ( b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ b^{55, 6}_0 ∧ -p_330) -> ( b^{55, 7}_2 ∧ b^{55, 7}_1 ∧ -b^{55, 7}_0) c in CNF: c -b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ p_330 ∨ b^{55, 7}_2 c -b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ p_330 ∨ b^{55, 7}_1 c -b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ p_330 ∨ -b^{55, 7}_0 c in DIMACS: -17213 17214 -17215 330 17216 0 -17213 17214 -17215 330 17217 0 -17213 17214 -17215 330 -17218 0 c -2-1 --> break c ( b^{55, 6}_2 ∧ b^{55, 6}_1 ∧ -b^{55, 6}_0 ∧ -p_330) -> break c in CNF: c -b^{55, 6}_2 ∨ -b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ p_330 ∨ break c in DIMACS: -17213 -17214 17215 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 6}_2 ∧ -b^{55, 6}_1 ∧ -b^{55, 6}_0 ∧ true) c in CNF: c -b^{55, 6}_2 ∨ b^{55, 6}_1 ∨ b^{55, 6}_0 ∨ false c in DIMACS: -17213 17214 17215 0 c 3 does not represent an automaton state. c -(-b^{55, 6}_2 ∧ b^{55, 6}_1 ∧ b^{55, 6}_0 ∧ true) c in CNF: c b^{55, 6}_2 ∨ -b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ false c in DIMACS: 17213 -17214 -17215 0 c -3 does not represent an automaton state. c -( b^{55, 6}_2 ∧ b^{55, 6}_1 ∧ b^{55, 6}_0 ∧ true) c in CNF: c -b^{55, 6}_2 ∨ -b^{55, 6}_1 ∨ -b^{55, 6}_0 ∨ false c in DIMACS: -17213 -17214 -17215 0 c i = 7 c -2+1 --> -1 c ( b^{55, 7}_2 ∧ b^{55, 7}_1 ∧ -b^{55, 7}_0 ∧ p_385) -> ( b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ b^{55, 8}_0) c in CNF: c -b^{55, 7}_2 ∨ -b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ -p_385 ∨ b^{55, 8}_2 c -b^{55, 7}_2 ∨ -b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ -p_385 ∨ -b^{55, 8}_1 c -b^{55, 7}_2 ∨ -b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ -p_385 ∨ b^{55, 8}_0 c in DIMACS: -17216 -17217 17218 -385 17219 0 -17216 -17217 17218 -385 -17220 0 -17216 -17217 17218 -385 17221 0 c -1+1 --> 0 c ( b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ b^{55, 7}_0 ∧ p_385) -> (-b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ -b^{55, 8}_0) c in CNF: c -b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ -p_385 ∨ -b^{55, 8}_2 c -b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ -p_385 ∨ -b^{55, 8}_1 c -b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ -p_385 ∨ -b^{55, 8}_0 c in DIMACS: -17216 17217 -17218 -385 -17219 0 -17216 17217 -17218 -385 -17220 0 -17216 17217 -17218 -385 -17221 0 c 0+1 --> 1 c (-b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ -b^{55, 7}_0 ∧ p_385) -> (-b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ b^{55, 8}_0) c in CNF: c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ -p_385 ∨ -b^{55, 8}_2 c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ -p_385 ∨ -b^{55, 8}_1 c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ -p_385 ∨ b^{55, 8}_0 c in DIMACS: 17216 17217 17218 -385 -17219 0 17216 17217 17218 -385 -17220 0 17216 17217 17218 -385 17221 0 c 1+1 --> 2 c (-b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ b^{55, 7}_0 ∧ p_385) -> (-b^{55, 8}_2 ∧ b^{55, 8}_1 ∧ -b^{55, 8}_0) c in CNF: c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ -p_385 ∨ -b^{55, 8}_2 c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ -p_385 ∨ b^{55, 8}_1 c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ -p_385 ∨ -b^{55, 8}_0 c in DIMACS: 17216 17217 -17218 -385 -17219 0 17216 17217 -17218 -385 17220 0 17216 17217 -17218 -385 -17221 0 c 2+1 --> break c (-b^{55, 7}_2 ∧ b^{55, 7}_1 ∧ -b^{55, 7}_0 ∧ p_385) -> break c in CNF: c b^{55, 7}_2 ∨ -b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ -p_385 ∨ break c in DIMACS: 17216 -17217 17218 -385 1162 0 c 2-1 --> 1 c (-b^{55, 7}_2 ∧ b^{55, 7}_1 ∧ -b^{55, 7}_0 ∧ -p_385) -> (-b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ b^{55, 8}_0) c in CNF: c b^{55, 7}_2 ∨ -b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ p_385 ∨ -b^{55, 8}_2 c b^{55, 7}_2 ∨ -b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ p_385 ∨ -b^{55, 8}_1 c b^{55, 7}_2 ∨ -b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ p_385 ∨ b^{55, 8}_0 c in DIMACS: 17216 -17217 17218 385 -17219 0 17216 -17217 17218 385 -17220 0 17216 -17217 17218 385 17221 0 c 1-1 --> 0 c (-b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ b^{55, 7}_0 ∧ -p_385) -> (-b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ -b^{55, 8}_0) c in CNF: c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ p_385 ∨ -b^{55, 8}_2 c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ p_385 ∨ -b^{55, 8}_1 c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ p_385 ∨ -b^{55, 8}_0 c in DIMACS: 17216 17217 -17218 385 -17219 0 17216 17217 -17218 385 -17220 0 17216 17217 -17218 385 -17221 0 c 0-1 --> -1 c (-b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ -b^{55, 7}_0 ∧ -p_385) -> ( b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ b^{55, 8}_0) c in CNF: c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ p_385 ∨ b^{55, 8}_2 c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ p_385 ∨ -b^{55, 8}_1 c b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ p_385 ∨ b^{55, 8}_0 c in DIMACS: 17216 17217 17218 385 17219 0 17216 17217 17218 385 -17220 0 17216 17217 17218 385 17221 0 c -1-1 --> -2 c ( b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ b^{55, 7}_0 ∧ -p_385) -> ( b^{55, 8}_2 ∧ b^{55, 8}_1 ∧ -b^{55, 8}_0) c in CNF: c -b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ p_385 ∨ b^{55, 8}_2 c -b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ p_385 ∨ b^{55, 8}_1 c -b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ p_385 ∨ -b^{55, 8}_0 c in DIMACS: -17216 17217 -17218 385 17219 0 -17216 17217 -17218 385 17220 0 -17216 17217 -17218 385 -17221 0 c -2-1 --> break c ( b^{55, 7}_2 ∧ b^{55, 7}_1 ∧ -b^{55, 7}_0 ∧ -p_385) -> break c in CNF: c -b^{55, 7}_2 ∨ -b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ p_385 ∨ break c in DIMACS: -17216 -17217 17218 385 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 7}_2 ∧ -b^{55, 7}_1 ∧ -b^{55, 7}_0 ∧ true) c in CNF: c -b^{55, 7}_2 ∨ b^{55, 7}_1 ∨ b^{55, 7}_0 ∨ false c in DIMACS: -17216 17217 17218 0 c 3 does not represent an automaton state. c -(-b^{55, 7}_2 ∧ b^{55, 7}_1 ∧ b^{55, 7}_0 ∧ true) c in CNF: c b^{55, 7}_2 ∨ -b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ false c in DIMACS: 17216 -17217 -17218 0 c -3 does not represent an automaton state. c -( b^{55, 7}_2 ∧ b^{55, 7}_1 ∧ b^{55, 7}_0 ∧ true) c in CNF: c -b^{55, 7}_2 ∨ -b^{55, 7}_1 ∨ -b^{55, 7}_0 ∨ false c in DIMACS: -17216 -17217 -17218 0 c i = 8 c -2+1 --> -1 c ( b^{55, 8}_2 ∧ b^{55, 8}_1 ∧ -b^{55, 8}_0 ∧ p_440) -> ( b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ b^{55, 9}_0) c in CNF: c -b^{55, 8}_2 ∨ -b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ -p_440 ∨ b^{55, 9}_2 c -b^{55, 8}_2 ∨ -b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ -p_440 ∨ -b^{55, 9}_1 c -b^{55, 8}_2 ∨ -b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ -p_440 ∨ b^{55, 9}_0 c in DIMACS: -17219 -17220 17221 -440 17222 0 -17219 -17220 17221 -440 -17223 0 -17219 -17220 17221 -440 17224 0 c -1+1 --> 0 c ( b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ b^{55, 8}_0 ∧ p_440) -> (-b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ -b^{55, 9}_0) c in CNF: c -b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ -p_440 ∨ -b^{55, 9}_2 c -b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ -p_440 ∨ -b^{55, 9}_1 c -b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ -p_440 ∨ -b^{55, 9}_0 c in DIMACS: -17219 17220 -17221 -440 -17222 0 -17219 17220 -17221 -440 -17223 0 -17219 17220 -17221 -440 -17224 0 c 0+1 --> 1 c (-b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ -b^{55, 8}_0 ∧ p_440) -> (-b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ b^{55, 9}_0) c in CNF: c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ -p_440 ∨ -b^{55, 9}_2 c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ -p_440 ∨ -b^{55, 9}_1 c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ -p_440 ∨ b^{55, 9}_0 c in DIMACS: 17219 17220 17221 -440 -17222 0 17219 17220 17221 -440 -17223 0 17219 17220 17221 -440 17224 0 c 1+1 --> 2 c (-b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ b^{55, 8}_0 ∧ p_440) -> (-b^{55, 9}_2 ∧ b^{55, 9}_1 ∧ -b^{55, 9}_0) c in CNF: c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ -p_440 ∨ -b^{55, 9}_2 c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ -p_440 ∨ b^{55, 9}_1 c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ -p_440 ∨ -b^{55, 9}_0 c in DIMACS: 17219 17220 -17221 -440 -17222 0 17219 17220 -17221 -440 17223 0 17219 17220 -17221 -440 -17224 0 c 2+1 --> break c (-b^{55, 8}_2 ∧ b^{55, 8}_1 ∧ -b^{55, 8}_0 ∧ p_440) -> break c in CNF: c b^{55, 8}_2 ∨ -b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ -p_440 ∨ break c in DIMACS: 17219 -17220 17221 -440 1162 0 c 2-1 --> 1 c (-b^{55, 8}_2 ∧ b^{55, 8}_1 ∧ -b^{55, 8}_0 ∧ -p_440) -> (-b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ b^{55, 9}_0) c in CNF: c b^{55, 8}_2 ∨ -b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ p_440 ∨ -b^{55, 9}_2 c b^{55, 8}_2 ∨ -b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ p_440 ∨ -b^{55, 9}_1 c b^{55, 8}_2 ∨ -b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ p_440 ∨ b^{55, 9}_0 c in DIMACS: 17219 -17220 17221 440 -17222 0 17219 -17220 17221 440 -17223 0 17219 -17220 17221 440 17224 0 c 1-1 --> 0 c (-b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ b^{55, 8}_0 ∧ -p_440) -> (-b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ -b^{55, 9}_0) c in CNF: c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ p_440 ∨ -b^{55, 9}_2 c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ p_440 ∨ -b^{55, 9}_1 c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ p_440 ∨ -b^{55, 9}_0 c in DIMACS: 17219 17220 -17221 440 -17222 0 17219 17220 -17221 440 -17223 0 17219 17220 -17221 440 -17224 0 c 0-1 --> -1 c (-b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ -b^{55, 8}_0 ∧ -p_440) -> ( b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ b^{55, 9}_0) c in CNF: c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ p_440 ∨ b^{55, 9}_2 c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ p_440 ∨ -b^{55, 9}_1 c b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ p_440 ∨ b^{55, 9}_0 c in DIMACS: 17219 17220 17221 440 17222 0 17219 17220 17221 440 -17223 0 17219 17220 17221 440 17224 0 c -1-1 --> -2 c ( b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ b^{55, 8}_0 ∧ -p_440) -> ( b^{55, 9}_2 ∧ b^{55, 9}_1 ∧ -b^{55, 9}_0) c in CNF: c -b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ p_440 ∨ b^{55, 9}_2 c -b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ p_440 ∨ b^{55, 9}_1 c -b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ p_440 ∨ -b^{55, 9}_0 c in DIMACS: -17219 17220 -17221 440 17222 0 -17219 17220 -17221 440 17223 0 -17219 17220 -17221 440 -17224 0 c -2-1 --> break c ( b^{55, 8}_2 ∧ b^{55, 8}_1 ∧ -b^{55, 8}_0 ∧ -p_440) -> break c in CNF: c -b^{55, 8}_2 ∨ -b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ p_440 ∨ break c in DIMACS: -17219 -17220 17221 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 8}_2 ∧ -b^{55, 8}_1 ∧ -b^{55, 8}_0 ∧ true) c in CNF: c -b^{55, 8}_2 ∨ b^{55, 8}_1 ∨ b^{55, 8}_0 ∨ false c in DIMACS: -17219 17220 17221 0 c 3 does not represent an automaton state. c -(-b^{55, 8}_2 ∧ b^{55, 8}_1 ∧ b^{55, 8}_0 ∧ true) c in CNF: c b^{55, 8}_2 ∨ -b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ false c in DIMACS: 17219 -17220 -17221 0 c -3 does not represent an automaton state. c -( b^{55, 8}_2 ∧ b^{55, 8}_1 ∧ b^{55, 8}_0 ∧ true) c in CNF: c -b^{55, 8}_2 ∨ -b^{55, 8}_1 ∨ -b^{55, 8}_0 ∨ false c in DIMACS: -17219 -17220 -17221 0 c i = 9 c -2+1 --> -1 c ( b^{55, 9}_2 ∧ b^{55, 9}_1 ∧ -b^{55, 9}_0 ∧ p_495) -> ( b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ b^{55, 10}_0) c in CNF: c -b^{55, 9}_2 ∨ -b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ -p_495 ∨ b^{55, 10}_2 c -b^{55, 9}_2 ∨ -b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ -p_495 ∨ -b^{55, 10}_1 c -b^{55, 9}_2 ∨ -b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ -p_495 ∨ b^{55, 10}_0 c in DIMACS: -17222 -17223 17224 -495 17225 0 -17222 -17223 17224 -495 -17226 0 -17222 -17223 17224 -495 17227 0 c -1+1 --> 0 c ( b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ b^{55, 9}_0 ∧ p_495) -> (-b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ -b^{55, 10}_0) c in CNF: c -b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ -p_495 ∨ -b^{55, 10}_2 c -b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ -p_495 ∨ -b^{55, 10}_1 c -b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ -p_495 ∨ -b^{55, 10}_0 c in DIMACS: -17222 17223 -17224 -495 -17225 0 -17222 17223 -17224 -495 -17226 0 -17222 17223 -17224 -495 -17227 0 c 0+1 --> 1 c (-b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ -b^{55, 9}_0 ∧ p_495) -> (-b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ b^{55, 10}_0) c in CNF: c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ -p_495 ∨ -b^{55, 10}_2 c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ -p_495 ∨ -b^{55, 10}_1 c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ -p_495 ∨ b^{55, 10}_0 c in DIMACS: 17222 17223 17224 -495 -17225 0 17222 17223 17224 -495 -17226 0 17222 17223 17224 -495 17227 0 c 1+1 --> 2 c (-b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ b^{55, 9}_0 ∧ p_495) -> (-b^{55, 10}_2 ∧ b^{55, 10}_1 ∧ -b^{55, 10}_0) c in CNF: c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ -p_495 ∨ -b^{55, 10}_2 c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ -p_495 ∨ b^{55, 10}_1 c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ -p_495 ∨ -b^{55, 10}_0 c in DIMACS: 17222 17223 -17224 -495 -17225 0 17222 17223 -17224 -495 17226 0 17222 17223 -17224 -495 -17227 0 c 2+1 --> break c (-b^{55, 9}_2 ∧ b^{55, 9}_1 ∧ -b^{55, 9}_0 ∧ p_495) -> break c in CNF: c b^{55, 9}_2 ∨ -b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ -p_495 ∨ break c in DIMACS: 17222 -17223 17224 -495 1162 0 c 2-1 --> 1 c (-b^{55, 9}_2 ∧ b^{55, 9}_1 ∧ -b^{55, 9}_0 ∧ -p_495) -> (-b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ b^{55, 10}_0) c in CNF: c b^{55, 9}_2 ∨ -b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ p_495 ∨ -b^{55, 10}_2 c b^{55, 9}_2 ∨ -b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ p_495 ∨ -b^{55, 10}_1 c b^{55, 9}_2 ∨ -b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ p_495 ∨ b^{55, 10}_0 c in DIMACS: 17222 -17223 17224 495 -17225 0 17222 -17223 17224 495 -17226 0 17222 -17223 17224 495 17227 0 c 1-1 --> 0 c (-b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ b^{55, 9}_0 ∧ -p_495) -> (-b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ -b^{55, 10}_0) c in CNF: c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ p_495 ∨ -b^{55, 10}_2 c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ p_495 ∨ -b^{55, 10}_1 c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ p_495 ∨ -b^{55, 10}_0 c in DIMACS: 17222 17223 -17224 495 -17225 0 17222 17223 -17224 495 -17226 0 17222 17223 -17224 495 -17227 0 c 0-1 --> -1 c (-b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ -b^{55, 9}_0 ∧ -p_495) -> ( b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ b^{55, 10}_0) c in CNF: c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ p_495 ∨ b^{55, 10}_2 c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ p_495 ∨ -b^{55, 10}_1 c b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ p_495 ∨ b^{55, 10}_0 c in DIMACS: 17222 17223 17224 495 17225 0 17222 17223 17224 495 -17226 0 17222 17223 17224 495 17227 0 c -1-1 --> -2 c ( b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ b^{55, 9}_0 ∧ -p_495) -> ( b^{55, 10}_2 ∧ b^{55, 10}_1 ∧ -b^{55, 10}_0) c in CNF: c -b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ p_495 ∨ b^{55, 10}_2 c -b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ p_495 ∨ b^{55, 10}_1 c -b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ p_495 ∨ -b^{55, 10}_0 c in DIMACS: -17222 17223 -17224 495 17225 0 -17222 17223 -17224 495 17226 0 -17222 17223 -17224 495 -17227 0 c -2-1 --> break c ( b^{55, 9}_2 ∧ b^{55, 9}_1 ∧ -b^{55, 9}_0 ∧ -p_495) -> break c in CNF: c -b^{55, 9}_2 ∨ -b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ p_495 ∨ break c in DIMACS: -17222 -17223 17224 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 9}_2 ∧ -b^{55, 9}_1 ∧ -b^{55, 9}_0 ∧ true) c in CNF: c -b^{55, 9}_2 ∨ b^{55, 9}_1 ∨ b^{55, 9}_0 ∨ false c in DIMACS: -17222 17223 17224 0 c 3 does not represent an automaton state. c -(-b^{55, 9}_2 ∧ b^{55, 9}_1 ∧ b^{55, 9}_0 ∧ true) c in CNF: c b^{55, 9}_2 ∨ -b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ false c in DIMACS: 17222 -17223 -17224 0 c -3 does not represent an automaton state. c -( b^{55, 9}_2 ∧ b^{55, 9}_1 ∧ b^{55, 9}_0 ∧ true) c in CNF: c -b^{55, 9}_2 ∨ -b^{55, 9}_1 ∨ -b^{55, 9}_0 ∨ false c in DIMACS: -17222 -17223 -17224 0 c i = 10 c -2+1 --> -1 c ( b^{55, 10}_2 ∧ b^{55, 10}_1 ∧ -b^{55, 10}_0 ∧ p_550) -> ( b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ b^{55, 11}_0) c in CNF: c -b^{55, 10}_2 ∨ -b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ -p_550 ∨ b^{55, 11}_2 c -b^{55, 10}_2 ∨ -b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ -p_550 ∨ -b^{55, 11}_1 c -b^{55, 10}_2 ∨ -b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ -p_550 ∨ b^{55, 11}_0 c in DIMACS: -17225 -17226 17227 -550 17228 0 -17225 -17226 17227 -550 -17229 0 -17225 -17226 17227 -550 17230 0 c -1+1 --> 0 c ( b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ b^{55, 10}_0 ∧ p_550) -> (-b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ -b^{55, 11}_0) c in CNF: c -b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ -p_550 ∨ -b^{55, 11}_2 c -b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ -p_550 ∨ -b^{55, 11}_1 c -b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ -p_550 ∨ -b^{55, 11}_0 c in DIMACS: -17225 17226 -17227 -550 -17228 0 -17225 17226 -17227 -550 -17229 0 -17225 17226 -17227 -550 -17230 0 c 0+1 --> 1 c (-b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ -b^{55, 10}_0 ∧ p_550) -> (-b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ b^{55, 11}_0) c in CNF: c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ -p_550 ∨ -b^{55, 11}_2 c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ -p_550 ∨ -b^{55, 11}_1 c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ -p_550 ∨ b^{55, 11}_0 c in DIMACS: 17225 17226 17227 -550 -17228 0 17225 17226 17227 -550 -17229 0 17225 17226 17227 -550 17230 0 c 1+1 --> 2 c (-b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ b^{55, 10}_0 ∧ p_550) -> (-b^{55, 11}_2 ∧ b^{55, 11}_1 ∧ -b^{55, 11}_0) c in CNF: c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ -p_550 ∨ -b^{55, 11}_2 c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ -p_550 ∨ b^{55, 11}_1 c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ -p_550 ∨ -b^{55, 11}_0 c in DIMACS: 17225 17226 -17227 -550 -17228 0 17225 17226 -17227 -550 17229 0 17225 17226 -17227 -550 -17230 0 c 2+1 --> break c (-b^{55, 10}_2 ∧ b^{55, 10}_1 ∧ -b^{55, 10}_0 ∧ p_550) -> break c in CNF: c b^{55, 10}_2 ∨ -b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ -p_550 ∨ break c in DIMACS: 17225 -17226 17227 -550 1162 0 c 2-1 --> 1 c (-b^{55, 10}_2 ∧ b^{55, 10}_1 ∧ -b^{55, 10}_0 ∧ -p_550) -> (-b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ b^{55, 11}_0) c in CNF: c b^{55, 10}_2 ∨ -b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ p_550 ∨ -b^{55, 11}_2 c b^{55, 10}_2 ∨ -b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ p_550 ∨ -b^{55, 11}_1 c b^{55, 10}_2 ∨ -b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ p_550 ∨ b^{55, 11}_0 c in DIMACS: 17225 -17226 17227 550 -17228 0 17225 -17226 17227 550 -17229 0 17225 -17226 17227 550 17230 0 c 1-1 --> 0 c (-b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ b^{55, 10}_0 ∧ -p_550) -> (-b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ -b^{55, 11}_0) c in CNF: c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ p_550 ∨ -b^{55, 11}_2 c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ p_550 ∨ -b^{55, 11}_1 c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ p_550 ∨ -b^{55, 11}_0 c in DIMACS: 17225 17226 -17227 550 -17228 0 17225 17226 -17227 550 -17229 0 17225 17226 -17227 550 -17230 0 c 0-1 --> -1 c (-b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ -b^{55, 10}_0 ∧ -p_550) -> ( b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ b^{55, 11}_0) c in CNF: c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ p_550 ∨ b^{55, 11}_2 c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ p_550 ∨ -b^{55, 11}_1 c b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ p_550 ∨ b^{55, 11}_0 c in DIMACS: 17225 17226 17227 550 17228 0 17225 17226 17227 550 -17229 0 17225 17226 17227 550 17230 0 c -1-1 --> -2 c ( b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ b^{55, 10}_0 ∧ -p_550) -> ( b^{55, 11}_2 ∧ b^{55, 11}_1 ∧ -b^{55, 11}_0) c in CNF: c -b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ p_550 ∨ b^{55, 11}_2 c -b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ p_550 ∨ b^{55, 11}_1 c -b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ p_550 ∨ -b^{55, 11}_0 c in DIMACS: -17225 17226 -17227 550 17228 0 -17225 17226 -17227 550 17229 0 -17225 17226 -17227 550 -17230 0 c -2-1 --> break c ( b^{55, 10}_2 ∧ b^{55, 10}_1 ∧ -b^{55, 10}_0 ∧ -p_550) -> break c in CNF: c -b^{55, 10}_2 ∨ -b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ p_550 ∨ break c in DIMACS: -17225 -17226 17227 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 10}_2 ∧ -b^{55, 10}_1 ∧ -b^{55, 10}_0 ∧ true) c in CNF: c -b^{55, 10}_2 ∨ b^{55, 10}_1 ∨ b^{55, 10}_0 ∨ false c in DIMACS: -17225 17226 17227 0 c 3 does not represent an automaton state. c -(-b^{55, 10}_2 ∧ b^{55, 10}_1 ∧ b^{55, 10}_0 ∧ true) c in CNF: c b^{55, 10}_2 ∨ -b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ false c in DIMACS: 17225 -17226 -17227 0 c -3 does not represent an automaton state. c -( b^{55, 10}_2 ∧ b^{55, 10}_1 ∧ b^{55, 10}_0 ∧ true) c in CNF: c -b^{55, 10}_2 ∨ -b^{55, 10}_1 ∨ -b^{55, 10}_0 ∨ false c in DIMACS: -17225 -17226 -17227 0 c i = 11 c -2+1 --> -1 c ( b^{55, 11}_2 ∧ b^{55, 11}_1 ∧ -b^{55, 11}_0 ∧ p_605) -> ( b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ b^{55, 12}_0) c in CNF: c -b^{55, 11}_2 ∨ -b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ -p_605 ∨ b^{55, 12}_2 c -b^{55, 11}_2 ∨ -b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ -p_605 ∨ -b^{55, 12}_1 c -b^{55, 11}_2 ∨ -b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ -p_605 ∨ b^{55, 12}_0 c in DIMACS: -17228 -17229 17230 -605 17231 0 -17228 -17229 17230 -605 -17232 0 -17228 -17229 17230 -605 17233 0 c -1+1 --> 0 c ( b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ b^{55, 11}_0 ∧ p_605) -> (-b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ -b^{55, 12}_0) c in CNF: c -b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ -p_605 ∨ -b^{55, 12}_2 c -b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ -p_605 ∨ -b^{55, 12}_1 c -b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ -p_605 ∨ -b^{55, 12}_0 c in DIMACS: -17228 17229 -17230 -605 -17231 0 -17228 17229 -17230 -605 -17232 0 -17228 17229 -17230 -605 -17233 0 c 0+1 --> 1 c (-b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ -b^{55, 11}_0 ∧ p_605) -> (-b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ b^{55, 12}_0) c in CNF: c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ -p_605 ∨ -b^{55, 12}_2 c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ -p_605 ∨ -b^{55, 12}_1 c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ -p_605 ∨ b^{55, 12}_0 c in DIMACS: 17228 17229 17230 -605 -17231 0 17228 17229 17230 -605 -17232 0 17228 17229 17230 -605 17233 0 c 1+1 --> 2 c (-b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ b^{55, 11}_0 ∧ p_605) -> (-b^{55, 12}_2 ∧ b^{55, 12}_1 ∧ -b^{55, 12}_0) c in CNF: c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ -p_605 ∨ -b^{55, 12}_2 c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ -p_605 ∨ b^{55, 12}_1 c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ -p_605 ∨ -b^{55, 12}_0 c in DIMACS: 17228 17229 -17230 -605 -17231 0 17228 17229 -17230 -605 17232 0 17228 17229 -17230 -605 -17233 0 c 2+1 --> break c (-b^{55, 11}_2 ∧ b^{55, 11}_1 ∧ -b^{55, 11}_0 ∧ p_605) -> break c in CNF: c b^{55, 11}_2 ∨ -b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ -p_605 ∨ break c in DIMACS: 17228 -17229 17230 -605 1162 0 c 2-1 --> 1 c (-b^{55, 11}_2 ∧ b^{55, 11}_1 ∧ -b^{55, 11}_0 ∧ -p_605) -> (-b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ b^{55, 12}_0) c in CNF: c b^{55, 11}_2 ∨ -b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ p_605 ∨ -b^{55, 12}_2 c b^{55, 11}_2 ∨ -b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ p_605 ∨ -b^{55, 12}_1 c b^{55, 11}_2 ∨ -b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ p_605 ∨ b^{55, 12}_0 c in DIMACS: 17228 -17229 17230 605 -17231 0 17228 -17229 17230 605 -17232 0 17228 -17229 17230 605 17233 0 c 1-1 --> 0 c (-b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ b^{55, 11}_0 ∧ -p_605) -> (-b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ -b^{55, 12}_0) c in CNF: c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ p_605 ∨ -b^{55, 12}_2 c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ p_605 ∨ -b^{55, 12}_1 c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ p_605 ∨ -b^{55, 12}_0 c in DIMACS: 17228 17229 -17230 605 -17231 0 17228 17229 -17230 605 -17232 0 17228 17229 -17230 605 -17233 0 c 0-1 --> -1 c (-b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ -b^{55, 11}_0 ∧ -p_605) -> ( b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ b^{55, 12}_0) c in CNF: c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ p_605 ∨ b^{55, 12}_2 c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ p_605 ∨ -b^{55, 12}_1 c b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ p_605 ∨ b^{55, 12}_0 c in DIMACS: 17228 17229 17230 605 17231 0 17228 17229 17230 605 -17232 0 17228 17229 17230 605 17233 0 c -1-1 --> -2 c ( b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ b^{55, 11}_0 ∧ -p_605) -> ( b^{55, 12}_2 ∧ b^{55, 12}_1 ∧ -b^{55, 12}_0) c in CNF: c -b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ p_605 ∨ b^{55, 12}_2 c -b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ p_605 ∨ b^{55, 12}_1 c -b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ p_605 ∨ -b^{55, 12}_0 c in DIMACS: -17228 17229 -17230 605 17231 0 -17228 17229 -17230 605 17232 0 -17228 17229 -17230 605 -17233 0 c -2-1 --> break c ( b^{55, 11}_2 ∧ b^{55, 11}_1 ∧ -b^{55, 11}_0 ∧ -p_605) -> break c in CNF: c -b^{55, 11}_2 ∨ -b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ p_605 ∨ break c in DIMACS: -17228 -17229 17230 605 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 11}_2 ∧ -b^{55, 11}_1 ∧ -b^{55, 11}_0 ∧ true) c in CNF: c -b^{55, 11}_2 ∨ b^{55, 11}_1 ∨ b^{55, 11}_0 ∨ false c in DIMACS: -17228 17229 17230 0 c 3 does not represent an automaton state. c -(-b^{55, 11}_2 ∧ b^{55, 11}_1 ∧ b^{55, 11}_0 ∧ true) c in CNF: c b^{55, 11}_2 ∨ -b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ false c in DIMACS: 17228 -17229 -17230 0 c -3 does not represent an automaton state. c -( b^{55, 11}_2 ∧ b^{55, 11}_1 ∧ b^{55, 11}_0 ∧ true) c in CNF: c -b^{55, 11}_2 ∨ -b^{55, 11}_1 ∨ -b^{55, 11}_0 ∨ false c in DIMACS: -17228 -17229 -17230 0 c i = 12 c -2+1 --> -1 c ( b^{55, 12}_2 ∧ b^{55, 12}_1 ∧ -b^{55, 12}_0 ∧ p_660) -> ( b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ b^{55, 13}_0) c in CNF: c -b^{55, 12}_2 ∨ -b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ -p_660 ∨ b^{55, 13}_2 c -b^{55, 12}_2 ∨ -b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ -p_660 ∨ -b^{55, 13}_1 c -b^{55, 12}_2 ∨ -b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ -p_660 ∨ b^{55, 13}_0 c in DIMACS: -17231 -17232 17233 -660 17234 0 -17231 -17232 17233 -660 -17235 0 -17231 -17232 17233 -660 17236 0 c -1+1 --> 0 c ( b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ b^{55, 12}_0 ∧ p_660) -> (-b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ -b^{55, 13}_0) c in CNF: c -b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ -p_660 ∨ -b^{55, 13}_2 c -b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ -p_660 ∨ -b^{55, 13}_1 c -b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ -p_660 ∨ -b^{55, 13}_0 c in DIMACS: -17231 17232 -17233 -660 -17234 0 -17231 17232 -17233 -660 -17235 0 -17231 17232 -17233 -660 -17236 0 c 0+1 --> 1 c (-b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ -b^{55, 12}_0 ∧ p_660) -> (-b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ b^{55, 13}_0) c in CNF: c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ -p_660 ∨ -b^{55, 13}_2 c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ -p_660 ∨ -b^{55, 13}_1 c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ -p_660 ∨ b^{55, 13}_0 c in DIMACS: 17231 17232 17233 -660 -17234 0 17231 17232 17233 -660 -17235 0 17231 17232 17233 -660 17236 0 c 1+1 --> 2 c (-b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ b^{55, 12}_0 ∧ p_660) -> (-b^{55, 13}_2 ∧ b^{55, 13}_1 ∧ -b^{55, 13}_0) c in CNF: c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ -p_660 ∨ -b^{55, 13}_2 c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ -p_660 ∨ b^{55, 13}_1 c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ -p_660 ∨ -b^{55, 13}_0 c in DIMACS: 17231 17232 -17233 -660 -17234 0 17231 17232 -17233 -660 17235 0 17231 17232 -17233 -660 -17236 0 c 2+1 --> break c (-b^{55, 12}_2 ∧ b^{55, 12}_1 ∧ -b^{55, 12}_0 ∧ p_660) -> break c in CNF: c b^{55, 12}_2 ∨ -b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ -p_660 ∨ break c in DIMACS: 17231 -17232 17233 -660 1162 0 c 2-1 --> 1 c (-b^{55, 12}_2 ∧ b^{55, 12}_1 ∧ -b^{55, 12}_0 ∧ -p_660) -> (-b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ b^{55, 13}_0) c in CNF: c b^{55, 12}_2 ∨ -b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ p_660 ∨ -b^{55, 13}_2 c b^{55, 12}_2 ∨ -b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ p_660 ∨ -b^{55, 13}_1 c b^{55, 12}_2 ∨ -b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ p_660 ∨ b^{55, 13}_0 c in DIMACS: 17231 -17232 17233 660 -17234 0 17231 -17232 17233 660 -17235 0 17231 -17232 17233 660 17236 0 c 1-1 --> 0 c (-b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ b^{55, 12}_0 ∧ -p_660) -> (-b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ -b^{55, 13}_0) c in CNF: c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ p_660 ∨ -b^{55, 13}_2 c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ p_660 ∨ -b^{55, 13}_1 c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ p_660 ∨ -b^{55, 13}_0 c in DIMACS: 17231 17232 -17233 660 -17234 0 17231 17232 -17233 660 -17235 0 17231 17232 -17233 660 -17236 0 c 0-1 --> -1 c (-b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ -b^{55, 12}_0 ∧ -p_660) -> ( b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ b^{55, 13}_0) c in CNF: c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ p_660 ∨ b^{55, 13}_2 c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ p_660 ∨ -b^{55, 13}_1 c b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ p_660 ∨ b^{55, 13}_0 c in DIMACS: 17231 17232 17233 660 17234 0 17231 17232 17233 660 -17235 0 17231 17232 17233 660 17236 0 c -1-1 --> -2 c ( b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ b^{55, 12}_0 ∧ -p_660) -> ( b^{55, 13}_2 ∧ b^{55, 13}_1 ∧ -b^{55, 13}_0) c in CNF: c -b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ p_660 ∨ b^{55, 13}_2 c -b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ p_660 ∨ b^{55, 13}_1 c -b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ p_660 ∨ -b^{55, 13}_0 c in DIMACS: -17231 17232 -17233 660 17234 0 -17231 17232 -17233 660 17235 0 -17231 17232 -17233 660 -17236 0 c -2-1 --> break c ( b^{55, 12}_2 ∧ b^{55, 12}_1 ∧ -b^{55, 12}_0 ∧ -p_660) -> break c in CNF: c -b^{55, 12}_2 ∨ -b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ p_660 ∨ break c in DIMACS: -17231 -17232 17233 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 12}_2 ∧ -b^{55, 12}_1 ∧ -b^{55, 12}_0 ∧ true) c in CNF: c -b^{55, 12}_2 ∨ b^{55, 12}_1 ∨ b^{55, 12}_0 ∨ false c in DIMACS: -17231 17232 17233 0 c 3 does not represent an automaton state. c -(-b^{55, 12}_2 ∧ b^{55, 12}_1 ∧ b^{55, 12}_0 ∧ true) c in CNF: c b^{55, 12}_2 ∨ -b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ false c in DIMACS: 17231 -17232 -17233 0 c -3 does not represent an automaton state. c -( b^{55, 12}_2 ∧ b^{55, 12}_1 ∧ b^{55, 12}_0 ∧ true) c in CNF: c -b^{55, 12}_2 ∨ -b^{55, 12}_1 ∨ -b^{55, 12}_0 ∨ false c in DIMACS: -17231 -17232 -17233 0 c i = 13 c -2+1 --> -1 c ( b^{55, 13}_2 ∧ b^{55, 13}_1 ∧ -b^{55, 13}_0 ∧ p_715) -> ( b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ b^{55, 14}_0) c in CNF: c -b^{55, 13}_2 ∨ -b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ -p_715 ∨ b^{55, 14}_2 c -b^{55, 13}_2 ∨ -b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ -p_715 ∨ -b^{55, 14}_1 c -b^{55, 13}_2 ∨ -b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ -p_715 ∨ b^{55, 14}_0 c in DIMACS: -17234 -17235 17236 -715 17237 0 -17234 -17235 17236 -715 -17238 0 -17234 -17235 17236 -715 17239 0 c -1+1 --> 0 c ( b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ b^{55, 13}_0 ∧ p_715) -> (-b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ -b^{55, 14}_0) c in CNF: c -b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ -p_715 ∨ -b^{55, 14}_2 c -b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ -p_715 ∨ -b^{55, 14}_1 c -b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ -p_715 ∨ -b^{55, 14}_0 c in DIMACS: -17234 17235 -17236 -715 -17237 0 -17234 17235 -17236 -715 -17238 0 -17234 17235 -17236 -715 -17239 0 c 0+1 --> 1 c (-b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ -b^{55, 13}_0 ∧ p_715) -> (-b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ b^{55, 14}_0) c in CNF: c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ -p_715 ∨ -b^{55, 14}_2 c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ -p_715 ∨ -b^{55, 14}_1 c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ -p_715 ∨ b^{55, 14}_0 c in DIMACS: 17234 17235 17236 -715 -17237 0 17234 17235 17236 -715 -17238 0 17234 17235 17236 -715 17239 0 c 1+1 --> 2 c (-b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ b^{55, 13}_0 ∧ p_715) -> (-b^{55, 14}_2 ∧ b^{55, 14}_1 ∧ -b^{55, 14}_0) c in CNF: c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ -p_715 ∨ -b^{55, 14}_2 c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ -p_715 ∨ b^{55, 14}_1 c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ -p_715 ∨ -b^{55, 14}_0 c in DIMACS: 17234 17235 -17236 -715 -17237 0 17234 17235 -17236 -715 17238 0 17234 17235 -17236 -715 -17239 0 c 2+1 --> break c (-b^{55, 13}_2 ∧ b^{55, 13}_1 ∧ -b^{55, 13}_0 ∧ p_715) -> break c in CNF: c b^{55, 13}_2 ∨ -b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ -p_715 ∨ break c in DIMACS: 17234 -17235 17236 -715 1162 0 c 2-1 --> 1 c (-b^{55, 13}_2 ∧ b^{55, 13}_1 ∧ -b^{55, 13}_0 ∧ -p_715) -> (-b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ b^{55, 14}_0) c in CNF: c b^{55, 13}_2 ∨ -b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ p_715 ∨ -b^{55, 14}_2 c b^{55, 13}_2 ∨ -b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ p_715 ∨ -b^{55, 14}_1 c b^{55, 13}_2 ∨ -b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ p_715 ∨ b^{55, 14}_0 c in DIMACS: 17234 -17235 17236 715 -17237 0 17234 -17235 17236 715 -17238 0 17234 -17235 17236 715 17239 0 c 1-1 --> 0 c (-b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ b^{55, 13}_0 ∧ -p_715) -> (-b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ -b^{55, 14}_0) c in CNF: c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ p_715 ∨ -b^{55, 14}_2 c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ p_715 ∨ -b^{55, 14}_1 c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ p_715 ∨ -b^{55, 14}_0 c in DIMACS: 17234 17235 -17236 715 -17237 0 17234 17235 -17236 715 -17238 0 17234 17235 -17236 715 -17239 0 c 0-1 --> -1 c (-b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ -b^{55, 13}_0 ∧ -p_715) -> ( b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ b^{55, 14}_0) c in CNF: c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ p_715 ∨ b^{55, 14}_2 c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ p_715 ∨ -b^{55, 14}_1 c b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ p_715 ∨ b^{55, 14}_0 c in DIMACS: 17234 17235 17236 715 17237 0 17234 17235 17236 715 -17238 0 17234 17235 17236 715 17239 0 c -1-1 --> -2 c ( b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ b^{55, 13}_0 ∧ -p_715) -> ( b^{55, 14}_2 ∧ b^{55, 14}_1 ∧ -b^{55, 14}_0) c in CNF: c -b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ p_715 ∨ b^{55, 14}_2 c -b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ p_715 ∨ b^{55, 14}_1 c -b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ p_715 ∨ -b^{55, 14}_0 c in DIMACS: -17234 17235 -17236 715 17237 0 -17234 17235 -17236 715 17238 0 -17234 17235 -17236 715 -17239 0 c -2-1 --> break c ( b^{55, 13}_2 ∧ b^{55, 13}_1 ∧ -b^{55, 13}_0 ∧ -p_715) -> break c in CNF: c -b^{55, 13}_2 ∨ -b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ p_715 ∨ break c in DIMACS: -17234 -17235 17236 715 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 13}_2 ∧ -b^{55, 13}_1 ∧ -b^{55, 13}_0 ∧ true) c in CNF: c -b^{55, 13}_2 ∨ b^{55, 13}_1 ∨ b^{55, 13}_0 ∨ false c in DIMACS: -17234 17235 17236 0 c 3 does not represent an automaton state. c -(-b^{55, 13}_2 ∧ b^{55, 13}_1 ∧ b^{55, 13}_0 ∧ true) c in CNF: c b^{55, 13}_2 ∨ -b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ false c in DIMACS: 17234 -17235 -17236 0 c -3 does not represent an automaton state. c -( b^{55, 13}_2 ∧ b^{55, 13}_1 ∧ b^{55, 13}_0 ∧ true) c in CNF: c -b^{55, 13}_2 ∨ -b^{55, 13}_1 ∨ -b^{55, 13}_0 ∨ false c in DIMACS: -17234 -17235 -17236 0 c i = 14 c -2+1 --> -1 c ( b^{55, 14}_2 ∧ b^{55, 14}_1 ∧ -b^{55, 14}_0 ∧ p_770) -> ( b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ b^{55, 15}_0) c in CNF: c -b^{55, 14}_2 ∨ -b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ -p_770 ∨ b^{55, 15}_2 c -b^{55, 14}_2 ∨ -b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ -p_770 ∨ -b^{55, 15}_1 c -b^{55, 14}_2 ∨ -b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ -p_770 ∨ b^{55, 15}_0 c in DIMACS: -17237 -17238 17239 -770 17240 0 -17237 -17238 17239 -770 -17241 0 -17237 -17238 17239 -770 17242 0 c -1+1 --> 0 c ( b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ b^{55, 14}_0 ∧ p_770) -> (-b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ -b^{55, 15}_0) c in CNF: c -b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ -p_770 ∨ -b^{55, 15}_2 c -b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ -p_770 ∨ -b^{55, 15}_1 c -b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ -p_770 ∨ -b^{55, 15}_0 c in DIMACS: -17237 17238 -17239 -770 -17240 0 -17237 17238 -17239 -770 -17241 0 -17237 17238 -17239 -770 -17242 0 c 0+1 --> 1 c (-b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ -b^{55, 14}_0 ∧ p_770) -> (-b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ b^{55, 15}_0) c in CNF: c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ -p_770 ∨ -b^{55, 15}_2 c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ -p_770 ∨ -b^{55, 15}_1 c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ -p_770 ∨ b^{55, 15}_0 c in DIMACS: 17237 17238 17239 -770 -17240 0 17237 17238 17239 -770 -17241 0 17237 17238 17239 -770 17242 0 c 1+1 --> 2 c (-b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ b^{55, 14}_0 ∧ p_770) -> (-b^{55, 15}_2 ∧ b^{55, 15}_1 ∧ -b^{55, 15}_0) c in CNF: c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ -p_770 ∨ -b^{55, 15}_2 c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ -p_770 ∨ b^{55, 15}_1 c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ -p_770 ∨ -b^{55, 15}_0 c in DIMACS: 17237 17238 -17239 -770 -17240 0 17237 17238 -17239 -770 17241 0 17237 17238 -17239 -770 -17242 0 c 2+1 --> break c (-b^{55, 14}_2 ∧ b^{55, 14}_1 ∧ -b^{55, 14}_0 ∧ p_770) -> break c in CNF: c b^{55, 14}_2 ∨ -b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ -p_770 ∨ break c in DIMACS: 17237 -17238 17239 -770 1162 0 c 2-1 --> 1 c (-b^{55, 14}_2 ∧ b^{55, 14}_1 ∧ -b^{55, 14}_0 ∧ -p_770) -> (-b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ b^{55, 15}_0) c in CNF: c b^{55, 14}_2 ∨ -b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ p_770 ∨ -b^{55, 15}_2 c b^{55, 14}_2 ∨ -b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ p_770 ∨ -b^{55, 15}_1 c b^{55, 14}_2 ∨ -b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ p_770 ∨ b^{55, 15}_0 c in DIMACS: 17237 -17238 17239 770 -17240 0 17237 -17238 17239 770 -17241 0 17237 -17238 17239 770 17242 0 c 1-1 --> 0 c (-b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ b^{55, 14}_0 ∧ -p_770) -> (-b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ -b^{55, 15}_0) c in CNF: c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ p_770 ∨ -b^{55, 15}_2 c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ p_770 ∨ -b^{55, 15}_1 c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ p_770 ∨ -b^{55, 15}_0 c in DIMACS: 17237 17238 -17239 770 -17240 0 17237 17238 -17239 770 -17241 0 17237 17238 -17239 770 -17242 0 c 0-1 --> -1 c (-b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ -b^{55, 14}_0 ∧ -p_770) -> ( b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ b^{55, 15}_0) c in CNF: c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ p_770 ∨ b^{55, 15}_2 c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ p_770 ∨ -b^{55, 15}_1 c b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ p_770 ∨ b^{55, 15}_0 c in DIMACS: 17237 17238 17239 770 17240 0 17237 17238 17239 770 -17241 0 17237 17238 17239 770 17242 0 c -1-1 --> -2 c ( b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ b^{55, 14}_0 ∧ -p_770) -> ( b^{55, 15}_2 ∧ b^{55, 15}_1 ∧ -b^{55, 15}_0) c in CNF: c -b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ p_770 ∨ b^{55, 15}_2 c -b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ p_770 ∨ b^{55, 15}_1 c -b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ p_770 ∨ -b^{55, 15}_0 c in DIMACS: -17237 17238 -17239 770 17240 0 -17237 17238 -17239 770 17241 0 -17237 17238 -17239 770 -17242 0 c -2-1 --> break c ( b^{55, 14}_2 ∧ b^{55, 14}_1 ∧ -b^{55, 14}_0 ∧ -p_770) -> break c in CNF: c -b^{55, 14}_2 ∨ -b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ p_770 ∨ break c in DIMACS: -17237 -17238 17239 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 14}_2 ∧ -b^{55, 14}_1 ∧ -b^{55, 14}_0 ∧ true) c in CNF: c -b^{55, 14}_2 ∨ b^{55, 14}_1 ∨ b^{55, 14}_0 ∨ false c in DIMACS: -17237 17238 17239 0 c 3 does not represent an automaton state. c -(-b^{55, 14}_2 ∧ b^{55, 14}_1 ∧ b^{55, 14}_0 ∧ true) c in CNF: c b^{55, 14}_2 ∨ -b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ false c in DIMACS: 17237 -17238 -17239 0 c -3 does not represent an automaton state. c -( b^{55, 14}_2 ∧ b^{55, 14}_1 ∧ b^{55, 14}_0 ∧ true) c in CNF: c -b^{55, 14}_2 ∨ -b^{55, 14}_1 ∨ -b^{55, 14}_0 ∨ false c in DIMACS: -17237 -17238 -17239 0 c i = 15 c -2+1 --> -1 c ( b^{55, 15}_2 ∧ b^{55, 15}_1 ∧ -b^{55, 15}_0 ∧ p_825) -> ( b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ b^{55, 16}_0) c in CNF: c -b^{55, 15}_2 ∨ -b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ -p_825 ∨ b^{55, 16}_2 c -b^{55, 15}_2 ∨ -b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ -p_825 ∨ -b^{55, 16}_1 c -b^{55, 15}_2 ∨ -b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ -p_825 ∨ b^{55, 16}_0 c in DIMACS: -17240 -17241 17242 -825 17243 0 -17240 -17241 17242 -825 -17244 0 -17240 -17241 17242 -825 17245 0 c -1+1 --> 0 c ( b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ b^{55, 15}_0 ∧ p_825) -> (-b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ -b^{55, 16}_0) c in CNF: c -b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ -p_825 ∨ -b^{55, 16}_2 c -b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ -p_825 ∨ -b^{55, 16}_1 c -b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ -p_825 ∨ -b^{55, 16}_0 c in DIMACS: -17240 17241 -17242 -825 -17243 0 -17240 17241 -17242 -825 -17244 0 -17240 17241 -17242 -825 -17245 0 c 0+1 --> 1 c (-b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ -b^{55, 15}_0 ∧ p_825) -> (-b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ b^{55, 16}_0) c in CNF: c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ -p_825 ∨ -b^{55, 16}_2 c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ -p_825 ∨ -b^{55, 16}_1 c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ -p_825 ∨ b^{55, 16}_0 c in DIMACS: 17240 17241 17242 -825 -17243 0 17240 17241 17242 -825 -17244 0 17240 17241 17242 -825 17245 0 c 1+1 --> 2 c (-b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ b^{55, 15}_0 ∧ p_825) -> (-b^{55, 16}_2 ∧ b^{55, 16}_1 ∧ -b^{55, 16}_0) c in CNF: c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ -p_825 ∨ -b^{55, 16}_2 c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ -p_825 ∨ b^{55, 16}_1 c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ -p_825 ∨ -b^{55, 16}_0 c in DIMACS: 17240 17241 -17242 -825 -17243 0 17240 17241 -17242 -825 17244 0 17240 17241 -17242 -825 -17245 0 c 2+1 --> break c (-b^{55, 15}_2 ∧ b^{55, 15}_1 ∧ -b^{55, 15}_0 ∧ p_825) -> break c in CNF: c b^{55, 15}_2 ∨ -b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ -p_825 ∨ break c in DIMACS: 17240 -17241 17242 -825 1162 0 c 2-1 --> 1 c (-b^{55, 15}_2 ∧ b^{55, 15}_1 ∧ -b^{55, 15}_0 ∧ -p_825) -> (-b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ b^{55, 16}_0) c in CNF: c b^{55, 15}_2 ∨ -b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ p_825 ∨ -b^{55, 16}_2 c b^{55, 15}_2 ∨ -b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ p_825 ∨ -b^{55, 16}_1 c b^{55, 15}_2 ∨ -b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ p_825 ∨ b^{55, 16}_0 c in DIMACS: 17240 -17241 17242 825 -17243 0 17240 -17241 17242 825 -17244 0 17240 -17241 17242 825 17245 0 c 1-1 --> 0 c (-b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ b^{55, 15}_0 ∧ -p_825) -> (-b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ -b^{55, 16}_0) c in CNF: c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ p_825 ∨ -b^{55, 16}_2 c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ p_825 ∨ -b^{55, 16}_1 c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ p_825 ∨ -b^{55, 16}_0 c in DIMACS: 17240 17241 -17242 825 -17243 0 17240 17241 -17242 825 -17244 0 17240 17241 -17242 825 -17245 0 c 0-1 --> -1 c (-b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ -b^{55, 15}_0 ∧ -p_825) -> ( b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ b^{55, 16}_0) c in CNF: c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ p_825 ∨ b^{55, 16}_2 c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ p_825 ∨ -b^{55, 16}_1 c b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ p_825 ∨ b^{55, 16}_0 c in DIMACS: 17240 17241 17242 825 17243 0 17240 17241 17242 825 -17244 0 17240 17241 17242 825 17245 0 c -1-1 --> -2 c ( b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ b^{55, 15}_0 ∧ -p_825) -> ( b^{55, 16}_2 ∧ b^{55, 16}_1 ∧ -b^{55, 16}_0) c in CNF: c -b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ p_825 ∨ b^{55, 16}_2 c -b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ p_825 ∨ b^{55, 16}_1 c -b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ p_825 ∨ -b^{55, 16}_0 c in DIMACS: -17240 17241 -17242 825 17243 0 -17240 17241 -17242 825 17244 0 -17240 17241 -17242 825 -17245 0 c -2-1 --> break c ( b^{55, 15}_2 ∧ b^{55, 15}_1 ∧ -b^{55, 15}_0 ∧ -p_825) -> break c in CNF: c -b^{55, 15}_2 ∨ -b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ p_825 ∨ break c in DIMACS: -17240 -17241 17242 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 15}_2 ∧ -b^{55, 15}_1 ∧ -b^{55, 15}_0 ∧ true) c in CNF: c -b^{55, 15}_2 ∨ b^{55, 15}_1 ∨ b^{55, 15}_0 ∨ false c in DIMACS: -17240 17241 17242 0 c 3 does not represent an automaton state. c -(-b^{55, 15}_2 ∧ b^{55, 15}_1 ∧ b^{55, 15}_0 ∧ true) c in CNF: c b^{55, 15}_2 ∨ -b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ false c in DIMACS: 17240 -17241 -17242 0 c -3 does not represent an automaton state. c -( b^{55, 15}_2 ∧ b^{55, 15}_1 ∧ b^{55, 15}_0 ∧ true) c in CNF: c -b^{55, 15}_2 ∨ -b^{55, 15}_1 ∨ -b^{55, 15}_0 ∨ false c in DIMACS: -17240 -17241 -17242 0 c i = 16 c -2+1 --> -1 c ( b^{55, 16}_2 ∧ b^{55, 16}_1 ∧ -b^{55, 16}_0 ∧ p_880) -> ( b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ b^{55, 17}_0) c in CNF: c -b^{55, 16}_2 ∨ -b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ -p_880 ∨ b^{55, 17}_2 c -b^{55, 16}_2 ∨ -b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ -p_880 ∨ -b^{55, 17}_1 c -b^{55, 16}_2 ∨ -b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ -p_880 ∨ b^{55, 17}_0 c in DIMACS: -17243 -17244 17245 -880 17246 0 -17243 -17244 17245 -880 -17247 0 -17243 -17244 17245 -880 17248 0 c -1+1 --> 0 c ( b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ b^{55, 16}_0 ∧ p_880) -> (-b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ -b^{55, 17}_0) c in CNF: c -b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ -p_880 ∨ -b^{55, 17}_2 c -b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ -p_880 ∨ -b^{55, 17}_1 c -b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ -p_880 ∨ -b^{55, 17}_0 c in DIMACS: -17243 17244 -17245 -880 -17246 0 -17243 17244 -17245 -880 -17247 0 -17243 17244 -17245 -880 -17248 0 c 0+1 --> 1 c (-b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ -b^{55, 16}_0 ∧ p_880) -> (-b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ b^{55, 17}_0) c in CNF: c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ -p_880 ∨ -b^{55, 17}_2 c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ -p_880 ∨ -b^{55, 17}_1 c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ -p_880 ∨ b^{55, 17}_0 c in DIMACS: 17243 17244 17245 -880 -17246 0 17243 17244 17245 -880 -17247 0 17243 17244 17245 -880 17248 0 c 1+1 --> 2 c (-b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ b^{55, 16}_0 ∧ p_880) -> (-b^{55, 17}_2 ∧ b^{55, 17}_1 ∧ -b^{55, 17}_0) c in CNF: c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ -p_880 ∨ -b^{55, 17}_2 c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ -p_880 ∨ b^{55, 17}_1 c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ -p_880 ∨ -b^{55, 17}_0 c in DIMACS: 17243 17244 -17245 -880 -17246 0 17243 17244 -17245 -880 17247 0 17243 17244 -17245 -880 -17248 0 c 2+1 --> break c (-b^{55, 16}_2 ∧ b^{55, 16}_1 ∧ -b^{55, 16}_0 ∧ p_880) -> break c in CNF: c b^{55, 16}_2 ∨ -b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ -p_880 ∨ break c in DIMACS: 17243 -17244 17245 -880 1162 0 c 2-1 --> 1 c (-b^{55, 16}_2 ∧ b^{55, 16}_1 ∧ -b^{55, 16}_0 ∧ -p_880) -> (-b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ b^{55, 17}_0) c in CNF: c b^{55, 16}_2 ∨ -b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ p_880 ∨ -b^{55, 17}_2 c b^{55, 16}_2 ∨ -b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ p_880 ∨ -b^{55, 17}_1 c b^{55, 16}_2 ∨ -b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ p_880 ∨ b^{55, 17}_0 c in DIMACS: 17243 -17244 17245 880 -17246 0 17243 -17244 17245 880 -17247 0 17243 -17244 17245 880 17248 0 c 1-1 --> 0 c (-b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ b^{55, 16}_0 ∧ -p_880) -> (-b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ -b^{55, 17}_0) c in CNF: c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ p_880 ∨ -b^{55, 17}_2 c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ p_880 ∨ -b^{55, 17}_1 c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ p_880 ∨ -b^{55, 17}_0 c in DIMACS: 17243 17244 -17245 880 -17246 0 17243 17244 -17245 880 -17247 0 17243 17244 -17245 880 -17248 0 c 0-1 --> -1 c (-b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ -b^{55, 16}_0 ∧ -p_880) -> ( b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ b^{55, 17}_0) c in CNF: c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ p_880 ∨ b^{55, 17}_2 c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ p_880 ∨ -b^{55, 17}_1 c b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ p_880 ∨ b^{55, 17}_0 c in DIMACS: 17243 17244 17245 880 17246 0 17243 17244 17245 880 -17247 0 17243 17244 17245 880 17248 0 c -1-1 --> -2 c ( b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ b^{55, 16}_0 ∧ -p_880) -> ( b^{55, 17}_2 ∧ b^{55, 17}_1 ∧ -b^{55, 17}_0) c in CNF: c -b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ p_880 ∨ b^{55, 17}_2 c -b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ p_880 ∨ b^{55, 17}_1 c -b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ p_880 ∨ -b^{55, 17}_0 c in DIMACS: -17243 17244 -17245 880 17246 0 -17243 17244 -17245 880 17247 0 -17243 17244 -17245 880 -17248 0 c -2-1 --> break c ( b^{55, 16}_2 ∧ b^{55, 16}_1 ∧ -b^{55, 16}_0 ∧ -p_880) -> break c in CNF: c -b^{55, 16}_2 ∨ -b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ p_880 ∨ break c in DIMACS: -17243 -17244 17245 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 16}_2 ∧ -b^{55, 16}_1 ∧ -b^{55, 16}_0 ∧ true) c in CNF: c -b^{55, 16}_2 ∨ b^{55, 16}_1 ∨ b^{55, 16}_0 ∨ false c in DIMACS: -17243 17244 17245 0 c 3 does not represent an automaton state. c -(-b^{55, 16}_2 ∧ b^{55, 16}_1 ∧ b^{55, 16}_0 ∧ true) c in CNF: c b^{55, 16}_2 ∨ -b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ false c in DIMACS: 17243 -17244 -17245 0 c -3 does not represent an automaton state. c -( b^{55, 16}_2 ∧ b^{55, 16}_1 ∧ b^{55, 16}_0 ∧ true) c in CNF: c -b^{55, 16}_2 ∨ -b^{55, 16}_1 ∨ -b^{55, 16}_0 ∨ false c in DIMACS: -17243 -17244 -17245 0 c i = 17 c -2+1 --> -1 c ( b^{55, 17}_2 ∧ b^{55, 17}_1 ∧ -b^{55, 17}_0 ∧ p_935) -> ( b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ b^{55, 18}_0) c in CNF: c -b^{55, 17}_2 ∨ -b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ -p_935 ∨ b^{55, 18}_2 c -b^{55, 17}_2 ∨ -b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ -p_935 ∨ -b^{55, 18}_1 c -b^{55, 17}_2 ∨ -b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ -p_935 ∨ b^{55, 18}_0 c in DIMACS: -17246 -17247 17248 -935 17249 0 -17246 -17247 17248 -935 -17250 0 -17246 -17247 17248 -935 17251 0 c -1+1 --> 0 c ( b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ b^{55, 17}_0 ∧ p_935) -> (-b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ -b^{55, 18}_0) c in CNF: c -b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ -p_935 ∨ -b^{55, 18}_2 c -b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ -p_935 ∨ -b^{55, 18}_1 c -b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ -p_935 ∨ -b^{55, 18}_0 c in DIMACS: -17246 17247 -17248 -935 -17249 0 -17246 17247 -17248 -935 -17250 0 -17246 17247 -17248 -935 -17251 0 c 0+1 --> 1 c (-b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ -b^{55, 17}_0 ∧ p_935) -> (-b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ b^{55, 18}_0) c in CNF: c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ -p_935 ∨ -b^{55, 18}_2 c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ -p_935 ∨ -b^{55, 18}_1 c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ -p_935 ∨ b^{55, 18}_0 c in DIMACS: 17246 17247 17248 -935 -17249 0 17246 17247 17248 -935 -17250 0 17246 17247 17248 -935 17251 0 c 1+1 --> 2 c (-b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ b^{55, 17}_0 ∧ p_935) -> (-b^{55, 18}_2 ∧ b^{55, 18}_1 ∧ -b^{55, 18}_0) c in CNF: c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ -p_935 ∨ -b^{55, 18}_2 c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ -p_935 ∨ b^{55, 18}_1 c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ -p_935 ∨ -b^{55, 18}_0 c in DIMACS: 17246 17247 -17248 -935 -17249 0 17246 17247 -17248 -935 17250 0 17246 17247 -17248 -935 -17251 0 c 2+1 --> break c (-b^{55, 17}_2 ∧ b^{55, 17}_1 ∧ -b^{55, 17}_0 ∧ p_935) -> break c in CNF: c b^{55, 17}_2 ∨ -b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ -p_935 ∨ break c in DIMACS: 17246 -17247 17248 -935 1162 0 c 2-1 --> 1 c (-b^{55, 17}_2 ∧ b^{55, 17}_1 ∧ -b^{55, 17}_0 ∧ -p_935) -> (-b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ b^{55, 18}_0) c in CNF: c b^{55, 17}_2 ∨ -b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ p_935 ∨ -b^{55, 18}_2 c b^{55, 17}_2 ∨ -b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ p_935 ∨ -b^{55, 18}_1 c b^{55, 17}_2 ∨ -b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ p_935 ∨ b^{55, 18}_0 c in DIMACS: 17246 -17247 17248 935 -17249 0 17246 -17247 17248 935 -17250 0 17246 -17247 17248 935 17251 0 c 1-1 --> 0 c (-b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ b^{55, 17}_0 ∧ -p_935) -> (-b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ -b^{55, 18}_0) c in CNF: c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ p_935 ∨ -b^{55, 18}_2 c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ p_935 ∨ -b^{55, 18}_1 c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ p_935 ∨ -b^{55, 18}_0 c in DIMACS: 17246 17247 -17248 935 -17249 0 17246 17247 -17248 935 -17250 0 17246 17247 -17248 935 -17251 0 c 0-1 --> -1 c (-b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ -b^{55, 17}_0 ∧ -p_935) -> ( b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ b^{55, 18}_0) c in CNF: c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ p_935 ∨ b^{55, 18}_2 c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ p_935 ∨ -b^{55, 18}_1 c b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ p_935 ∨ b^{55, 18}_0 c in DIMACS: 17246 17247 17248 935 17249 0 17246 17247 17248 935 -17250 0 17246 17247 17248 935 17251 0 c -1-1 --> -2 c ( b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ b^{55, 17}_0 ∧ -p_935) -> ( b^{55, 18}_2 ∧ b^{55, 18}_1 ∧ -b^{55, 18}_0) c in CNF: c -b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ p_935 ∨ b^{55, 18}_2 c -b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ p_935 ∨ b^{55, 18}_1 c -b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ p_935 ∨ -b^{55, 18}_0 c in DIMACS: -17246 17247 -17248 935 17249 0 -17246 17247 -17248 935 17250 0 -17246 17247 -17248 935 -17251 0 c -2-1 --> break c ( b^{55, 17}_2 ∧ b^{55, 17}_1 ∧ -b^{55, 17}_0 ∧ -p_935) -> break c in CNF: c -b^{55, 17}_2 ∨ -b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ p_935 ∨ break c in DIMACS: -17246 -17247 17248 935 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 17}_2 ∧ -b^{55, 17}_1 ∧ -b^{55, 17}_0 ∧ true) c in CNF: c -b^{55, 17}_2 ∨ b^{55, 17}_1 ∨ b^{55, 17}_0 ∨ false c in DIMACS: -17246 17247 17248 0 c 3 does not represent an automaton state. c -(-b^{55, 17}_2 ∧ b^{55, 17}_1 ∧ b^{55, 17}_0 ∧ true) c in CNF: c b^{55, 17}_2 ∨ -b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ false c in DIMACS: 17246 -17247 -17248 0 c -3 does not represent an automaton state. c -( b^{55, 17}_2 ∧ b^{55, 17}_1 ∧ b^{55, 17}_0 ∧ true) c in CNF: c -b^{55, 17}_2 ∨ -b^{55, 17}_1 ∨ -b^{55, 17}_0 ∨ false c in DIMACS: -17246 -17247 -17248 0 c i = 18 c -2+1 --> -1 c ( b^{55, 18}_2 ∧ b^{55, 18}_1 ∧ -b^{55, 18}_0 ∧ p_990) -> ( b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ b^{55, 19}_0) c in CNF: c -b^{55, 18}_2 ∨ -b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ -p_990 ∨ b^{55, 19}_2 c -b^{55, 18}_2 ∨ -b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ -p_990 ∨ -b^{55, 19}_1 c -b^{55, 18}_2 ∨ -b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ -p_990 ∨ b^{55, 19}_0 c in DIMACS: -17249 -17250 17251 -990 17252 0 -17249 -17250 17251 -990 -17253 0 -17249 -17250 17251 -990 17254 0 c -1+1 --> 0 c ( b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ b^{55, 18}_0 ∧ p_990) -> (-b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ -b^{55, 19}_0) c in CNF: c -b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ -p_990 ∨ -b^{55, 19}_2 c -b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ -p_990 ∨ -b^{55, 19}_1 c -b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ -p_990 ∨ -b^{55, 19}_0 c in DIMACS: -17249 17250 -17251 -990 -17252 0 -17249 17250 -17251 -990 -17253 0 -17249 17250 -17251 -990 -17254 0 c 0+1 --> 1 c (-b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ -b^{55, 18}_0 ∧ p_990) -> (-b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ b^{55, 19}_0) c in CNF: c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ -p_990 ∨ -b^{55, 19}_2 c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ -p_990 ∨ -b^{55, 19}_1 c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ -p_990 ∨ b^{55, 19}_0 c in DIMACS: 17249 17250 17251 -990 -17252 0 17249 17250 17251 -990 -17253 0 17249 17250 17251 -990 17254 0 c 1+1 --> 2 c (-b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ b^{55, 18}_0 ∧ p_990) -> (-b^{55, 19}_2 ∧ b^{55, 19}_1 ∧ -b^{55, 19}_0) c in CNF: c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ -p_990 ∨ -b^{55, 19}_2 c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ -p_990 ∨ b^{55, 19}_1 c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ -p_990 ∨ -b^{55, 19}_0 c in DIMACS: 17249 17250 -17251 -990 -17252 0 17249 17250 -17251 -990 17253 0 17249 17250 -17251 -990 -17254 0 c 2+1 --> break c (-b^{55, 18}_2 ∧ b^{55, 18}_1 ∧ -b^{55, 18}_0 ∧ p_990) -> break c in CNF: c b^{55, 18}_2 ∨ -b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ -p_990 ∨ break c in DIMACS: 17249 -17250 17251 -990 1162 0 c 2-1 --> 1 c (-b^{55, 18}_2 ∧ b^{55, 18}_1 ∧ -b^{55, 18}_0 ∧ -p_990) -> (-b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ b^{55, 19}_0) c in CNF: c b^{55, 18}_2 ∨ -b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ p_990 ∨ -b^{55, 19}_2 c b^{55, 18}_2 ∨ -b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ p_990 ∨ -b^{55, 19}_1 c b^{55, 18}_2 ∨ -b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ p_990 ∨ b^{55, 19}_0 c in DIMACS: 17249 -17250 17251 990 -17252 0 17249 -17250 17251 990 -17253 0 17249 -17250 17251 990 17254 0 c 1-1 --> 0 c (-b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ b^{55, 18}_0 ∧ -p_990) -> (-b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ -b^{55, 19}_0) c in CNF: c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ p_990 ∨ -b^{55, 19}_2 c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ p_990 ∨ -b^{55, 19}_1 c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ p_990 ∨ -b^{55, 19}_0 c in DIMACS: 17249 17250 -17251 990 -17252 0 17249 17250 -17251 990 -17253 0 17249 17250 -17251 990 -17254 0 c 0-1 --> -1 c (-b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ -b^{55, 18}_0 ∧ -p_990) -> ( b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ b^{55, 19}_0) c in CNF: c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ p_990 ∨ b^{55, 19}_2 c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ p_990 ∨ -b^{55, 19}_1 c b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ p_990 ∨ b^{55, 19}_0 c in DIMACS: 17249 17250 17251 990 17252 0 17249 17250 17251 990 -17253 0 17249 17250 17251 990 17254 0 c -1-1 --> -2 c ( b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ b^{55, 18}_0 ∧ -p_990) -> ( b^{55, 19}_2 ∧ b^{55, 19}_1 ∧ -b^{55, 19}_0) c in CNF: c -b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ p_990 ∨ b^{55, 19}_2 c -b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ p_990 ∨ b^{55, 19}_1 c -b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ p_990 ∨ -b^{55, 19}_0 c in DIMACS: -17249 17250 -17251 990 17252 0 -17249 17250 -17251 990 17253 0 -17249 17250 -17251 990 -17254 0 c -2-1 --> break c ( b^{55, 18}_2 ∧ b^{55, 18}_1 ∧ -b^{55, 18}_0 ∧ -p_990) -> break c in CNF: c -b^{55, 18}_2 ∨ -b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ p_990 ∨ break c in DIMACS: -17249 -17250 17251 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 18}_2 ∧ -b^{55, 18}_1 ∧ -b^{55, 18}_0 ∧ true) c in CNF: c -b^{55, 18}_2 ∨ b^{55, 18}_1 ∨ b^{55, 18}_0 ∨ false c in DIMACS: -17249 17250 17251 0 c 3 does not represent an automaton state. c -(-b^{55, 18}_2 ∧ b^{55, 18}_1 ∧ b^{55, 18}_0 ∧ true) c in CNF: c b^{55, 18}_2 ∨ -b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ false c in DIMACS: 17249 -17250 -17251 0 c -3 does not represent an automaton state. c -( b^{55, 18}_2 ∧ b^{55, 18}_1 ∧ b^{55, 18}_0 ∧ true) c in CNF: c -b^{55, 18}_2 ∨ -b^{55, 18}_1 ∨ -b^{55, 18}_0 ∨ false c in DIMACS: -17249 -17250 -17251 0 c i = 19 c -2+1 --> -1 c ( b^{55, 19}_2 ∧ b^{55, 19}_1 ∧ -b^{55, 19}_0 ∧ p_1045) -> ( b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ b^{55, 20}_0) c in CNF: c -b^{55, 19}_2 ∨ -b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ -p_1045 ∨ b^{55, 20}_2 c -b^{55, 19}_2 ∨ -b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ -p_1045 ∨ -b^{55, 20}_1 c -b^{55, 19}_2 ∨ -b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ -p_1045 ∨ b^{55, 20}_0 c in DIMACS: -17252 -17253 17254 -1045 17255 0 -17252 -17253 17254 -1045 -17256 0 -17252 -17253 17254 -1045 17257 0 c -1+1 --> 0 c ( b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ b^{55, 19}_0 ∧ p_1045) -> (-b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ -b^{55, 20}_0) c in CNF: c -b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ -p_1045 ∨ -b^{55, 20}_2 c -b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ -p_1045 ∨ -b^{55, 20}_1 c -b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ -p_1045 ∨ -b^{55, 20}_0 c in DIMACS: -17252 17253 -17254 -1045 -17255 0 -17252 17253 -17254 -1045 -17256 0 -17252 17253 -17254 -1045 -17257 0 c 0+1 --> 1 c (-b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ -b^{55, 19}_0 ∧ p_1045) -> (-b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ b^{55, 20}_0) c in CNF: c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ -p_1045 ∨ -b^{55, 20}_2 c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ -p_1045 ∨ -b^{55, 20}_1 c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ -p_1045 ∨ b^{55, 20}_0 c in DIMACS: 17252 17253 17254 -1045 -17255 0 17252 17253 17254 -1045 -17256 0 17252 17253 17254 -1045 17257 0 c 1+1 --> 2 c (-b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ b^{55, 19}_0 ∧ p_1045) -> (-b^{55, 20}_2 ∧ b^{55, 20}_1 ∧ -b^{55, 20}_0) c in CNF: c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ -p_1045 ∨ -b^{55, 20}_2 c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ -p_1045 ∨ b^{55, 20}_1 c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ -p_1045 ∨ -b^{55, 20}_0 c in DIMACS: 17252 17253 -17254 -1045 -17255 0 17252 17253 -17254 -1045 17256 0 17252 17253 -17254 -1045 -17257 0 c 2+1 --> break c (-b^{55, 19}_2 ∧ b^{55, 19}_1 ∧ -b^{55, 19}_0 ∧ p_1045) -> break c in CNF: c b^{55, 19}_2 ∨ -b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ -p_1045 ∨ break c in DIMACS: 17252 -17253 17254 -1045 1162 0 c 2-1 --> 1 c (-b^{55, 19}_2 ∧ b^{55, 19}_1 ∧ -b^{55, 19}_0 ∧ -p_1045) -> (-b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ b^{55, 20}_0) c in CNF: c b^{55, 19}_2 ∨ -b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ p_1045 ∨ -b^{55, 20}_2 c b^{55, 19}_2 ∨ -b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ p_1045 ∨ -b^{55, 20}_1 c b^{55, 19}_2 ∨ -b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ p_1045 ∨ b^{55, 20}_0 c in DIMACS: 17252 -17253 17254 1045 -17255 0 17252 -17253 17254 1045 -17256 0 17252 -17253 17254 1045 17257 0 c 1-1 --> 0 c (-b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ b^{55, 19}_0 ∧ -p_1045) -> (-b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ -b^{55, 20}_0) c in CNF: c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ p_1045 ∨ -b^{55, 20}_2 c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ p_1045 ∨ -b^{55, 20}_1 c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ p_1045 ∨ -b^{55, 20}_0 c in DIMACS: 17252 17253 -17254 1045 -17255 0 17252 17253 -17254 1045 -17256 0 17252 17253 -17254 1045 -17257 0 c 0-1 --> -1 c (-b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ -b^{55, 19}_0 ∧ -p_1045) -> ( b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ b^{55, 20}_0) c in CNF: c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ p_1045 ∨ b^{55, 20}_2 c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ p_1045 ∨ -b^{55, 20}_1 c b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ p_1045 ∨ b^{55, 20}_0 c in DIMACS: 17252 17253 17254 1045 17255 0 17252 17253 17254 1045 -17256 0 17252 17253 17254 1045 17257 0 c -1-1 --> -2 c ( b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ b^{55, 19}_0 ∧ -p_1045) -> ( b^{55, 20}_2 ∧ b^{55, 20}_1 ∧ -b^{55, 20}_0) c in CNF: c -b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ p_1045 ∨ b^{55, 20}_2 c -b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ p_1045 ∨ b^{55, 20}_1 c -b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ p_1045 ∨ -b^{55, 20}_0 c in DIMACS: -17252 17253 -17254 1045 17255 0 -17252 17253 -17254 1045 17256 0 -17252 17253 -17254 1045 -17257 0 c -2-1 --> break c ( b^{55, 19}_2 ∧ b^{55, 19}_1 ∧ -b^{55, 19}_0 ∧ -p_1045) -> break c in CNF: c -b^{55, 19}_2 ∨ -b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ p_1045 ∨ break c in DIMACS: -17252 -17253 17254 1045 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 19}_2 ∧ -b^{55, 19}_1 ∧ -b^{55, 19}_0 ∧ true) c in CNF: c -b^{55, 19}_2 ∨ b^{55, 19}_1 ∨ b^{55, 19}_0 ∨ false c in DIMACS: -17252 17253 17254 0 c 3 does not represent an automaton state. c -(-b^{55, 19}_2 ∧ b^{55, 19}_1 ∧ b^{55, 19}_0 ∧ true) c in CNF: c b^{55, 19}_2 ∨ -b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ false c in DIMACS: 17252 -17253 -17254 0 c -3 does not represent an automaton state. c -( b^{55, 19}_2 ∧ b^{55, 19}_1 ∧ b^{55, 19}_0 ∧ true) c in CNF: c -b^{55, 19}_2 ∨ -b^{55, 19}_1 ∨ -b^{55, 19}_0 ∨ false c in DIMACS: -17252 -17253 -17254 0 c i = 20 c -2+1 --> -1 c ( b^{55, 20}_2 ∧ b^{55, 20}_1 ∧ -b^{55, 20}_0 ∧ p_1100) -> ( b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ b^{55, 21}_0) c in CNF: c -b^{55, 20}_2 ∨ -b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ -p_1100 ∨ b^{55, 21}_2 c -b^{55, 20}_2 ∨ -b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ -p_1100 ∨ -b^{55, 21}_1 c -b^{55, 20}_2 ∨ -b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ -p_1100 ∨ b^{55, 21}_0 c in DIMACS: -17255 -17256 17257 -1100 17258 0 -17255 -17256 17257 -1100 -17259 0 -17255 -17256 17257 -1100 17260 0 c -1+1 --> 0 c ( b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ b^{55, 20}_0 ∧ p_1100) -> (-b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ -b^{55, 21}_0) c in CNF: c -b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ -p_1100 ∨ -b^{55, 21}_2 c -b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ -p_1100 ∨ -b^{55, 21}_1 c -b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ -p_1100 ∨ -b^{55, 21}_0 c in DIMACS: -17255 17256 -17257 -1100 -17258 0 -17255 17256 -17257 -1100 -17259 0 -17255 17256 -17257 -1100 -17260 0 c 0+1 --> 1 c (-b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ -b^{55, 20}_0 ∧ p_1100) -> (-b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ b^{55, 21}_0) c in CNF: c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ -p_1100 ∨ -b^{55, 21}_2 c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ -p_1100 ∨ -b^{55, 21}_1 c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ -p_1100 ∨ b^{55, 21}_0 c in DIMACS: 17255 17256 17257 -1100 -17258 0 17255 17256 17257 -1100 -17259 0 17255 17256 17257 -1100 17260 0 c 1+1 --> 2 c (-b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ b^{55, 20}_0 ∧ p_1100) -> (-b^{55, 21}_2 ∧ b^{55, 21}_1 ∧ -b^{55, 21}_0) c in CNF: c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ -p_1100 ∨ -b^{55, 21}_2 c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ -p_1100 ∨ b^{55, 21}_1 c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ -p_1100 ∨ -b^{55, 21}_0 c in DIMACS: 17255 17256 -17257 -1100 -17258 0 17255 17256 -17257 -1100 17259 0 17255 17256 -17257 -1100 -17260 0 c 2+1 --> break c (-b^{55, 20}_2 ∧ b^{55, 20}_1 ∧ -b^{55, 20}_0 ∧ p_1100) -> break c in CNF: c b^{55, 20}_2 ∨ -b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ -p_1100 ∨ break c in DIMACS: 17255 -17256 17257 -1100 1162 0 c 2-1 --> 1 c (-b^{55, 20}_2 ∧ b^{55, 20}_1 ∧ -b^{55, 20}_0 ∧ -p_1100) -> (-b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ b^{55, 21}_0) c in CNF: c b^{55, 20}_2 ∨ -b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ p_1100 ∨ -b^{55, 21}_2 c b^{55, 20}_2 ∨ -b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ p_1100 ∨ -b^{55, 21}_1 c b^{55, 20}_2 ∨ -b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ p_1100 ∨ b^{55, 21}_0 c in DIMACS: 17255 -17256 17257 1100 -17258 0 17255 -17256 17257 1100 -17259 0 17255 -17256 17257 1100 17260 0 c 1-1 --> 0 c (-b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ b^{55, 20}_0 ∧ -p_1100) -> (-b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ -b^{55, 21}_0) c in CNF: c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ p_1100 ∨ -b^{55, 21}_2 c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ p_1100 ∨ -b^{55, 21}_1 c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ p_1100 ∨ -b^{55, 21}_0 c in DIMACS: 17255 17256 -17257 1100 -17258 0 17255 17256 -17257 1100 -17259 0 17255 17256 -17257 1100 -17260 0 c 0-1 --> -1 c (-b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ -b^{55, 20}_0 ∧ -p_1100) -> ( b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ b^{55, 21}_0) c in CNF: c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ p_1100 ∨ b^{55, 21}_2 c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ p_1100 ∨ -b^{55, 21}_1 c b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ p_1100 ∨ b^{55, 21}_0 c in DIMACS: 17255 17256 17257 1100 17258 0 17255 17256 17257 1100 -17259 0 17255 17256 17257 1100 17260 0 c -1-1 --> -2 c ( b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ b^{55, 20}_0 ∧ -p_1100) -> ( b^{55, 21}_2 ∧ b^{55, 21}_1 ∧ -b^{55, 21}_0) c in CNF: c -b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ p_1100 ∨ b^{55, 21}_2 c -b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ p_1100 ∨ b^{55, 21}_1 c -b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ p_1100 ∨ -b^{55, 21}_0 c in DIMACS: -17255 17256 -17257 1100 17258 0 -17255 17256 -17257 1100 17259 0 -17255 17256 -17257 1100 -17260 0 c -2-1 --> break c ( b^{55, 20}_2 ∧ b^{55, 20}_1 ∧ -b^{55, 20}_0 ∧ -p_1100) -> break c in CNF: c -b^{55, 20}_2 ∨ -b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ p_1100 ∨ break c in DIMACS: -17255 -17256 17257 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 20}_2 ∧ -b^{55, 20}_1 ∧ -b^{55, 20}_0 ∧ true) c in CNF: c -b^{55, 20}_2 ∨ b^{55, 20}_1 ∨ b^{55, 20}_0 ∨ false c in DIMACS: -17255 17256 17257 0 c 3 does not represent an automaton state. c -(-b^{55, 20}_2 ∧ b^{55, 20}_1 ∧ b^{55, 20}_0 ∧ true) c in CNF: c b^{55, 20}_2 ∨ -b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ false c in DIMACS: 17255 -17256 -17257 0 c -3 does not represent an automaton state. c -( b^{55, 20}_2 ∧ b^{55, 20}_1 ∧ b^{55, 20}_0 ∧ true) c in CNF: c -b^{55, 20}_2 ∨ -b^{55, 20}_1 ∨ -b^{55, 20}_0 ∨ false c in DIMACS: -17255 -17256 -17257 0 c i = 21 c -2+1 --> -1 c ( b^{55, 21}_2 ∧ b^{55, 21}_1 ∧ -b^{55, 21}_0 ∧ p_1155) -> ( b^{55, 22}_2 ∧ -b^{55, 22}_1 ∧ b^{55, 22}_0) c in CNF: c -b^{55, 21}_2 ∨ -b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ -p_1155 ∨ b^{55, 22}_2 c -b^{55, 21}_2 ∨ -b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ -p_1155 ∨ -b^{55, 22}_1 c -b^{55, 21}_2 ∨ -b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ -p_1155 ∨ b^{55, 22}_0 c in DIMACS: -17258 -17259 17260 -1155 17261 0 -17258 -17259 17260 -1155 -17262 0 -17258 -17259 17260 -1155 17263 0 c -1+1 --> 0 c ( b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ b^{55, 21}_0 ∧ p_1155) -> (-b^{55, 22}_2 ∧ -b^{55, 22}_1 ∧ -b^{55, 22}_0) c in CNF: c -b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ -p_1155 ∨ -b^{55, 22}_2 c -b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ -p_1155 ∨ -b^{55, 22}_1 c -b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ -p_1155 ∨ -b^{55, 22}_0 c in DIMACS: -17258 17259 -17260 -1155 -17261 0 -17258 17259 -17260 -1155 -17262 0 -17258 17259 -17260 -1155 -17263 0 c 0+1 --> 1 c (-b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ -b^{55, 21}_0 ∧ p_1155) -> (-b^{55, 22}_2 ∧ -b^{55, 22}_1 ∧ b^{55, 22}_0) c in CNF: c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ -p_1155 ∨ -b^{55, 22}_2 c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ -p_1155 ∨ -b^{55, 22}_1 c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ -p_1155 ∨ b^{55, 22}_0 c in DIMACS: 17258 17259 17260 -1155 -17261 0 17258 17259 17260 -1155 -17262 0 17258 17259 17260 -1155 17263 0 c 1+1 --> 2 c (-b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ b^{55, 21}_0 ∧ p_1155) -> (-b^{55, 22}_2 ∧ b^{55, 22}_1 ∧ -b^{55, 22}_0) c in CNF: c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ -p_1155 ∨ -b^{55, 22}_2 c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ -p_1155 ∨ b^{55, 22}_1 c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ -p_1155 ∨ -b^{55, 22}_0 c in DIMACS: 17258 17259 -17260 -1155 -17261 0 17258 17259 -17260 -1155 17262 0 17258 17259 -17260 -1155 -17263 0 c 2+1 --> break c (-b^{55, 21}_2 ∧ b^{55, 21}_1 ∧ -b^{55, 21}_0 ∧ p_1155) -> break c in CNF: c b^{55, 21}_2 ∨ -b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ -p_1155 ∨ break c in DIMACS: 17258 -17259 17260 -1155 1162 0 c 2-1 --> 1 c (-b^{55, 21}_2 ∧ b^{55, 21}_1 ∧ -b^{55, 21}_0 ∧ -p_1155) -> (-b^{55, 22}_2 ∧ -b^{55, 22}_1 ∧ b^{55, 22}_0) c in CNF: c b^{55, 21}_2 ∨ -b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ p_1155 ∨ -b^{55, 22}_2 c b^{55, 21}_2 ∨ -b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ p_1155 ∨ -b^{55, 22}_1 c b^{55, 21}_2 ∨ -b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ p_1155 ∨ b^{55, 22}_0 c in DIMACS: 17258 -17259 17260 1155 -17261 0 17258 -17259 17260 1155 -17262 0 17258 -17259 17260 1155 17263 0 c 1-1 --> 0 c (-b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ b^{55, 21}_0 ∧ -p_1155) -> (-b^{55, 22}_2 ∧ -b^{55, 22}_1 ∧ -b^{55, 22}_0) c in CNF: c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ p_1155 ∨ -b^{55, 22}_2 c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ p_1155 ∨ -b^{55, 22}_1 c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ p_1155 ∨ -b^{55, 22}_0 c in DIMACS: 17258 17259 -17260 1155 -17261 0 17258 17259 -17260 1155 -17262 0 17258 17259 -17260 1155 -17263 0 c 0-1 --> -1 c (-b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ -b^{55, 21}_0 ∧ -p_1155) -> ( b^{55, 22}_2 ∧ -b^{55, 22}_1 ∧ b^{55, 22}_0) c in CNF: c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ p_1155 ∨ b^{55, 22}_2 c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ p_1155 ∨ -b^{55, 22}_1 c b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ p_1155 ∨ b^{55, 22}_0 c in DIMACS: 17258 17259 17260 1155 17261 0 17258 17259 17260 1155 -17262 0 17258 17259 17260 1155 17263 0 c -1-1 --> -2 c ( b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ b^{55, 21}_0 ∧ -p_1155) -> ( b^{55, 22}_2 ∧ b^{55, 22}_1 ∧ -b^{55, 22}_0) c in CNF: c -b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ p_1155 ∨ b^{55, 22}_2 c -b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ p_1155 ∨ b^{55, 22}_1 c -b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ p_1155 ∨ -b^{55, 22}_0 c in DIMACS: -17258 17259 -17260 1155 17261 0 -17258 17259 -17260 1155 17262 0 -17258 17259 -17260 1155 -17263 0 c -2-1 --> break c ( b^{55, 21}_2 ∧ b^{55, 21}_1 ∧ -b^{55, 21}_0 ∧ -p_1155) -> break c in CNF: c -b^{55, 21}_2 ∨ -b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ p_1155 ∨ break c in DIMACS: -17258 -17259 17260 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{55, 21}_2 ∧ -b^{55, 21}_1 ∧ -b^{55, 21}_0 ∧ true) c in CNF: c -b^{55, 21}_2 ∨ b^{55, 21}_1 ∨ b^{55, 21}_0 ∨ false c in DIMACS: -17258 17259 17260 0 c 3 does not represent an automaton state. c -(-b^{55, 21}_2 ∧ b^{55, 21}_1 ∧ b^{55, 21}_0 ∧ true) c in CNF: c b^{55, 21}_2 ∨ -b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ false c in DIMACS: 17258 -17259 -17260 0 c -3 does not represent an automaton state. c -( b^{55, 21}_2 ∧ b^{55, 21}_1 ∧ b^{55, 21}_0 ∧ true) c in CNF: c -b^{55, 21}_2 ∨ -b^{55, 21}_1 ∨ -b^{55, 21}_0 ∨ false c in DIMACS: -17258 -17259 -17260 0 c INIT for k = 56 c -b^{56, 1}_2 c -b^{56, 1}_1 c -b^{56, 1}_0 c in DIMACS: -17264 0 -17265 0 -17266 0 c Transitions for k = 56 c i = 1 c -2+1 --> -1 c ( b^{56, 1}_2 ∧ b^{56, 1}_1 ∧ -b^{56, 1}_0 ∧ p_56) -> ( b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ b^{56, 2}_0) c in CNF: c -b^{56, 1}_2 ∨ -b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ -p_56 ∨ b^{56, 2}_2 c -b^{56, 1}_2 ∨ -b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ -p_56 ∨ -b^{56, 2}_1 c -b^{56, 1}_2 ∨ -b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ -p_56 ∨ b^{56, 2}_0 c in DIMACS: -17264 -17265 17266 -56 17267 0 -17264 -17265 17266 -56 -17268 0 -17264 -17265 17266 -56 17269 0 c -1+1 --> 0 c ( b^{56, 1}_2 ∧ -b^{56, 1}_1 ∧ b^{56, 1}_0 ∧ p_56) -> (-b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ -b^{56, 2}_0) c in CNF: c -b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ -p_56 ∨ -b^{56, 2}_2 c -b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ -p_56 ∨ -b^{56, 2}_1 c -b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ -p_56 ∨ -b^{56, 2}_0 c in DIMACS: -17264 17265 -17266 -56 -17267 0 -17264 17265 -17266 -56 -17268 0 -17264 17265 -17266 -56 -17269 0 c 0+1 --> 1 c (-b^{56, 1}_2 ∧ -b^{56, 1}_1 ∧ -b^{56, 1}_0 ∧ p_56) -> (-b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ b^{56, 2}_0) c in CNF: c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ -p_56 ∨ -b^{56, 2}_2 c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ -p_56 ∨ -b^{56, 2}_1 c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ -p_56 ∨ b^{56, 2}_0 c in DIMACS: 17264 17265 17266 -56 -17267 0 17264 17265 17266 -56 -17268 0 17264 17265 17266 -56 17269 0 c 1+1 --> 2 c (-b^{56, 1}_2 ∧ -b^{56, 1}_1 ∧ b^{56, 1}_0 ∧ p_56) -> (-b^{56, 2}_2 ∧ b^{56, 2}_1 ∧ -b^{56, 2}_0) c in CNF: c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ -p_56 ∨ -b^{56, 2}_2 c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ -p_56 ∨ b^{56, 2}_1 c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ -p_56 ∨ -b^{56, 2}_0 c in DIMACS: 17264 17265 -17266 -56 -17267 0 17264 17265 -17266 -56 17268 0 17264 17265 -17266 -56 -17269 0 c 2+1 --> break c (-b^{56, 1}_2 ∧ b^{56, 1}_1 ∧ -b^{56, 1}_0 ∧ p_56) -> break c in CNF: c b^{56, 1}_2 ∨ -b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ -p_56 ∨ break c in DIMACS: 17264 -17265 17266 -56 1162 0 c 2-1 --> 1 c (-b^{56, 1}_2 ∧ b^{56, 1}_1 ∧ -b^{56, 1}_0 ∧ -p_56) -> (-b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ b^{56, 2}_0) c in CNF: c b^{56, 1}_2 ∨ -b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ p_56 ∨ -b^{56, 2}_2 c b^{56, 1}_2 ∨ -b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ p_56 ∨ -b^{56, 2}_1 c b^{56, 1}_2 ∨ -b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ p_56 ∨ b^{56, 2}_0 c in DIMACS: 17264 -17265 17266 56 -17267 0 17264 -17265 17266 56 -17268 0 17264 -17265 17266 56 17269 0 c 1-1 --> 0 c (-b^{56, 1}_2 ∧ -b^{56, 1}_1 ∧ b^{56, 1}_0 ∧ -p_56) -> (-b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ -b^{56, 2}_0) c in CNF: c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ p_56 ∨ -b^{56, 2}_2 c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ p_56 ∨ -b^{56, 2}_1 c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ p_56 ∨ -b^{56, 2}_0 c in DIMACS: 17264 17265 -17266 56 -17267 0 17264 17265 -17266 56 -17268 0 17264 17265 -17266 56 -17269 0 c 0-1 --> -1 c (-b^{56, 1}_2 ∧ -b^{56, 1}_1 ∧ -b^{56, 1}_0 ∧ -p_56) -> ( b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ b^{56, 2}_0) c in CNF: c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ p_56 ∨ b^{56, 2}_2 c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ p_56 ∨ -b^{56, 2}_1 c b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ p_56 ∨ b^{56, 2}_0 c in DIMACS: 17264 17265 17266 56 17267 0 17264 17265 17266 56 -17268 0 17264 17265 17266 56 17269 0 c -1-1 --> -2 c ( b^{56, 1}_2 ∧ -b^{56, 1}_1 ∧ b^{56, 1}_0 ∧ -p_56) -> ( b^{56, 2}_2 ∧ b^{56, 2}_1 ∧ -b^{56, 2}_0) c in CNF: c -b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ p_56 ∨ b^{56, 2}_2 c -b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ p_56 ∨ b^{56, 2}_1 c -b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ p_56 ∨ -b^{56, 2}_0 c in DIMACS: -17264 17265 -17266 56 17267 0 -17264 17265 -17266 56 17268 0 -17264 17265 -17266 56 -17269 0 c -2-1 --> break c ( b^{56, 1}_2 ∧ b^{56, 1}_1 ∧ -b^{56, 1}_0 ∧ -p_56) -> break c in CNF: c -b^{56, 1}_2 ∨ -b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ p_56 ∨ break c in DIMACS: -17264 -17265 17266 56 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 1}_2 ∧ -b^{56, 1}_1 ∧ -b^{56, 1}_0 ∧ true) c in CNF: c -b^{56, 1}_2 ∨ b^{56, 1}_1 ∨ b^{56, 1}_0 ∨ false c in DIMACS: -17264 17265 17266 0 c 3 does not represent an automaton state. c -(-b^{56, 1}_2 ∧ b^{56, 1}_1 ∧ b^{56, 1}_0 ∧ true) c in CNF: c b^{56, 1}_2 ∨ -b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ false c in DIMACS: 17264 -17265 -17266 0 c -3 does not represent an automaton state. c -( b^{56, 1}_2 ∧ b^{56, 1}_1 ∧ b^{56, 1}_0 ∧ true) c in CNF: c -b^{56, 1}_2 ∨ -b^{56, 1}_1 ∨ -b^{56, 1}_0 ∨ false c in DIMACS: -17264 -17265 -17266 0 c i = 2 c -2+1 --> -1 c ( b^{56, 2}_2 ∧ b^{56, 2}_1 ∧ -b^{56, 2}_0 ∧ p_112) -> ( b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ b^{56, 3}_0) c in CNF: c -b^{56, 2}_2 ∨ -b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ -p_112 ∨ b^{56, 3}_2 c -b^{56, 2}_2 ∨ -b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ -p_112 ∨ -b^{56, 3}_1 c -b^{56, 2}_2 ∨ -b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ -p_112 ∨ b^{56, 3}_0 c in DIMACS: -17267 -17268 17269 -112 17270 0 -17267 -17268 17269 -112 -17271 0 -17267 -17268 17269 -112 17272 0 c -1+1 --> 0 c ( b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ b^{56, 2}_0 ∧ p_112) -> (-b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ -b^{56, 3}_0) c in CNF: c -b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ -p_112 ∨ -b^{56, 3}_2 c -b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ -p_112 ∨ -b^{56, 3}_1 c -b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ -p_112 ∨ -b^{56, 3}_0 c in DIMACS: -17267 17268 -17269 -112 -17270 0 -17267 17268 -17269 -112 -17271 0 -17267 17268 -17269 -112 -17272 0 c 0+1 --> 1 c (-b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ -b^{56, 2}_0 ∧ p_112) -> (-b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ b^{56, 3}_0) c in CNF: c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ -p_112 ∨ -b^{56, 3}_2 c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ -p_112 ∨ -b^{56, 3}_1 c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ -p_112 ∨ b^{56, 3}_0 c in DIMACS: 17267 17268 17269 -112 -17270 0 17267 17268 17269 -112 -17271 0 17267 17268 17269 -112 17272 0 c 1+1 --> 2 c (-b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ b^{56, 2}_0 ∧ p_112) -> (-b^{56, 3}_2 ∧ b^{56, 3}_1 ∧ -b^{56, 3}_0) c in CNF: c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ -p_112 ∨ -b^{56, 3}_2 c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ -p_112 ∨ b^{56, 3}_1 c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ -p_112 ∨ -b^{56, 3}_0 c in DIMACS: 17267 17268 -17269 -112 -17270 0 17267 17268 -17269 -112 17271 0 17267 17268 -17269 -112 -17272 0 c 2+1 --> break c (-b^{56, 2}_2 ∧ b^{56, 2}_1 ∧ -b^{56, 2}_0 ∧ p_112) -> break c in CNF: c b^{56, 2}_2 ∨ -b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ -p_112 ∨ break c in DIMACS: 17267 -17268 17269 -112 1162 0 c 2-1 --> 1 c (-b^{56, 2}_2 ∧ b^{56, 2}_1 ∧ -b^{56, 2}_0 ∧ -p_112) -> (-b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ b^{56, 3}_0) c in CNF: c b^{56, 2}_2 ∨ -b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ p_112 ∨ -b^{56, 3}_2 c b^{56, 2}_2 ∨ -b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ p_112 ∨ -b^{56, 3}_1 c b^{56, 2}_2 ∨ -b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ p_112 ∨ b^{56, 3}_0 c in DIMACS: 17267 -17268 17269 112 -17270 0 17267 -17268 17269 112 -17271 0 17267 -17268 17269 112 17272 0 c 1-1 --> 0 c (-b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ b^{56, 2}_0 ∧ -p_112) -> (-b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ -b^{56, 3}_0) c in CNF: c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ p_112 ∨ -b^{56, 3}_2 c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ p_112 ∨ -b^{56, 3}_1 c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ p_112 ∨ -b^{56, 3}_0 c in DIMACS: 17267 17268 -17269 112 -17270 0 17267 17268 -17269 112 -17271 0 17267 17268 -17269 112 -17272 0 c 0-1 --> -1 c (-b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ -b^{56, 2}_0 ∧ -p_112) -> ( b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ b^{56, 3}_0) c in CNF: c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ p_112 ∨ b^{56, 3}_2 c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ p_112 ∨ -b^{56, 3}_1 c b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ p_112 ∨ b^{56, 3}_0 c in DIMACS: 17267 17268 17269 112 17270 0 17267 17268 17269 112 -17271 0 17267 17268 17269 112 17272 0 c -1-1 --> -2 c ( b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ b^{56, 2}_0 ∧ -p_112) -> ( b^{56, 3}_2 ∧ b^{56, 3}_1 ∧ -b^{56, 3}_0) c in CNF: c -b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ p_112 ∨ b^{56, 3}_2 c -b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ p_112 ∨ b^{56, 3}_1 c -b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ p_112 ∨ -b^{56, 3}_0 c in DIMACS: -17267 17268 -17269 112 17270 0 -17267 17268 -17269 112 17271 0 -17267 17268 -17269 112 -17272 0 c -2-1 --> break c ( b^{56, 2}_2 ∧ b^{56, 2}_1 ∧ -b^{56, 2}_0 ∧ -p_112) -> break c in CNF: c -b^{56, 2}_2 ∨ -b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ p_112 ∨ break c in DIMACS: -17267 -17268 17269 112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 2}_2 ∧ -b^{56, 2}_1 ∧ -b^{56, 2}_0 ∧ true) c in CNF: c -b^{56, 2}_2 ∨ b^{56, 2}_1 ∨ b^{56, 2}_0 ∨ false c in DIMACS: -17267 17268 17269 0 c 3 does not represent an automaton state. c -(-b^{56, 2}_2 ∧ b^{56, 2}_1 ∧ b^{56, 2}_0 ∧ true) c in CNF: c b^{56, 2}_2 ∨ -b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ false c in DIMACS: 17267 -17268 -17269 0 c -3 does not represent an automaton state. c -( b^{56, 2}_2 ∧ b^{56, 2}_1 ∧ b^{56, 2}_0 ∧ true) c in CNF: c -b^{56, 2}_2 ∨ -b^{56, 2}_1 ∨ -b^{56, 2}_0 ∨ false c in DIMACS: -17267 -17268 -17269 0 c i = 3 c -2+1 --> -1 c ( b^{56, 3}_2 ∧ b^{56, 3}_1 ∧ -b^{56, 3}_0 ∧ p_168) -> ( b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ b^{56, 4}_0) c in CNF: c -b^{56, 3}_2 ∨ -b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ -p_168 ∨ b^{56, 4}_2 c -b^{56, 3}_2 ∨ -b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ -p_168 ∨ -b^{56, 4}_1 c -b^{56, 3}_2 ∨ -b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ -p_168 ∨ b^{56, 4}_0 c in DIMACS: -17270 -17271 17272 -168 17273 0 -17270 -17271 17272 -168 -17274 0 -17270 -17271 17272 -168 17275 0 c -1+1 --> 0 c ( b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ b^{56, 3}_0 ∧ p_168) -> (-b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ -b^{56, 4}_0) c in CNF: c -b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ -p_168 ∨ -b^{56, 4}_2 c -b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ -p_168 ∨ -b^{56, 4}_1 c -b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ -p_168 ∨ -b^{56, 4}_0 c in DIMACS: -17270 17271 -17272 -168 -17273 0 -17270 17271 -17272 -168 -17274 0 -17270 17271 -17272 -168 -17275 0 c 0+1 --> 1 c (-b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ -b^{56, 3}_0 ∧ p_168) -> (-b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ b^{56, 4}_0) c in CNF: c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ -p_168 ∨ -b^{56, 4}_2 c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ -p_168 ∨ -b^{56, 4}_1 c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ -p_168 ∨ b^{56, 4}_0 c in DIMACS: 17270 17271 17272 -168 -17273 0 17270 17271 17272 -168 -17274 0 17270 17271 17272 -168 17275 0 c 1+1 --> 2 c (-b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ b^{56, 3}_0 ∧ p_168) -> (-b^{56, 4}_2 ∧ b^{56, 4}_1 ∧ -b^{56, 4}_0) c in CNF: c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ -p_168 ∨ -b^{56, 4}_2 c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ -p_168 ∨ b^{56, 4}_1 c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ -p_168 ∨ -b^{56, 4}_0 c in DIMACS: 17270 17271 -17272 -168 -17273 0 17270 17271 -17272 -168 17274 0 17270 17271 -17272 -168 -17275 0 c 2+1 --> break c (-b^{56, 3}_2 ∧ b^{56, 3}_1 ∧ -b^{56, 3}_0 ∧ p_168) -> break c in CNF: c b^{56, 3}_2 ∨ -b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ -p_168 ∨ break c in DIMACS: 17270 -17271 17272 -168 1162 0 c 2-1 --> 1 c (-b^{56, 3}_2 ∧ b^{56, 3}_1 ∧ -b^{56, 3}_0 ∧ -p_168) -> (-b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ b^{56, 4}_0) c in CNF: c b^{56, 3}_2 ∨ -b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ p_168 ∨ -b^{56, 4}_2 c b^{56, 3}_2 ∨ -b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ p_168 ∨ -b^{56, 4}_1 c b^{56, 3}_2 ∨ -b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ p_168 ∨ b^{56, 4}_0 c in DIMACS: 17270 -17271 17272 168 -17273 0 17270 -17271 17272 168 -17274 0 17270 -17271 17272 168 17275 0 c 1-1 --> 0 c (-b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ b^{56, 3}_0 ∧ -p_168) -> (-b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ -b^{56, 4}_0) c in CNF: c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ p_168 ∨ -b^{56, 4}_2 c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ p_168 ∨ -b^{56, 4}_1 c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ p_168 ∨ -b^{56, 4}_0 c in DIMACS: 17270 17271 -17272 168 -17273 0 17270 17271 -17272 168 -17274 0 17270 17271 -17272 168 -17275 0 c 0-1 --> -1 c (-b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ -b^{56, 3}_0 ∧ -p_168) -> ( b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ b^{56, 4}_0) c in CNF: c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ p_168 ∨ b^{56, 4}_2 c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ p_168 ∨ -b^{56, 4}_1 c b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ p_168 ∨ b^{56, 4}_0 c in DIMACS: 17270 17271 17272 168 17273 0 17270 17271 17272 168 -17274 0 17270 17271 17272 168 17275 0 c -1-1 --> -2 c ( b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ b^{56, 3}_0 ∧ -p_168) -> ( b^{56, 4}_2 ∧ b^{56, 4}_1 ∧ -b^{56, 4}_0) c in CNF: c -b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ p_168 ∨ b^{56, 4}_2 c -b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ p_168 ∨ b^{56, 4}_1 c -b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ p_168 ∨ -b^{56, 4}_0 c in DIMACS: -17270 17271 -17272 168 17273 0 -17270 17271 -17272 168 17274 0 -17270 17271 -17272 168 -17275 0 c -2-1 --> break c ( b^{56, 3}_2 ∧ b^{56, 3}_1 ∧ -b^{56, 3}_0 ∧ -p_168) -> break c in CNF: c -b^{56, 3}_2 ∨ -b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ p_168 ∨ break c in DIMACS: -17270 -17271 17272 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 3}_2 ∧ -b^{56, 3}_1 ∧ -b^{56, 3}_0 ∧ true) c in CNF: c -b^{56, 3}_2 ∨ b^{56, 3}_1 ∨ b^{56, 3}_0 ∨ false c in DIMACS: -17270 17271 17272 0 c 3 does not represent an automaton state. c -(-b^{56, 3}_2 ∧ b^{56, 3}_1 ∧ b^{56, 3}_0 ∧ true) c in CNF: c b^{56, 3}_2 ∨ -b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ false c in DIMACS: 17270 -17271 -17272 0 c -3 does not represent an automaton state. c -( b^{56, 3}_2 ∧ b^{56, 3}_1 ∧ b^{56, 3}_0 ∧ true) c in CNF: c -b^{56, 3}_2 ∨ -b^{56, 3}_1 ∨ -b^{56, 3}_0 ∨ false c in DIMACS: -17270 -17271 -17272 0 c i = 4 c -2+1 --> -1 c ( b^{56, 4}_2 ∧ b^{56, 4}_1 ∧ -b^{56, 4}_0 ∧ p_224) -> ( b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ b^{56, 5}_0) c in CNF: c -b^{56, 4}_2 ∨ -b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ -p_224 ∨ b^{56, 5}_2 c -b^{56, 4}_2 ∨ -b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ -p_224 ∨ -b^{56, 5}_1 c -b^{56, 4}_2 ∨ -b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ -p_224 ∨ b^{56, 5}_0 c in DIMACS: -17273 -17274 17275 -224 17276 0 -17273 -17274 17275 -224 -17277 0 -17273 -17274 17275 -224 17278 0 c -1+1 --> 0 c ( b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ b^{56, 4}_0 ∧ p_224) -> (-b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ -b^{56, 5}_0) c in CNF: c -b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ -p_224 ∨ -b^{56, 5}_2 c -b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ -p_224 ∨ -b^{56, 5}_1 c -b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ -p_224 ∨ -b^{56, 5}_0 c in DIMACS: -17273 17274 -17275 -224 -17276 0 -17273 17274 -17275 -224 -17277 0 -17273 17274 -17275 -224 -17278 0 c 0+1 --> 1 c (-b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ -b^{56, 4}_0 ∧ p_224) -> (-b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ b^{56, 5}_0) c in CNF: c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ -p_224 ∨ -b^{56, 5}_2 c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ -p_224 ∨ -b^{56, 5}_1 c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ -p_224 ∨ b^{56, 5}_0 c in DIMACS: 17273 17274 17275 -224 -17276 0 17273 17274 17275 -224 -17277 0 17273 17274 17275 -224 17278 0 c 1+1 --> 2 c (-b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ b^{56, 4}_0 ∧ p_224) -> (-b^{56, 5}_2 ∧ b^{56, 5}_1 ∧ -b^{56, 5}_0) c in CNF: c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ -p_224 ∨ -b^{56, 5}_2 c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ -p_224 ∨ b^{56, 5}_1 c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ -p_224 ∨ -b^{56, 5}_0 c in DIMACS: 17273 17274 -17275 -224 -17276 0 17273 17274 -17275 -224 17277 0 17273 17274 -17275 -224 -17278 0 c 2+1 --> break c (-b^{56, 4}_2 ∧ b^{56, 4}_1 ∧ -b^{56, 4}_0 ∧ p_224) -> break c in CNF: c b^{56, 4}_2 ∨ -b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ -p_224 ∨ break c in DIMACS: 17273 -17274 17275 -224 1162 0 c 2-1 --> 1 c (-b^{56, 4}_2 ∧ b^{56, 4}_1 ∧ -b^{56, 4}_0 ∧ -p_224) -> (-b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ b^{56, 5}_0) c in CNF: c b^{56, 4}_2 ∨ -b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ p_224 ∨ -b^{56, 5}_2 c b^{56, 4}_2 ∨ -b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ p_224 ∨ -b^{56, 5}_1 c b^{56, 4}_2 ∨ -b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ p_224 ∨ b^{56, 5}_0 c in DIMACS: 17273 -17274 17275 224 -17276 0 17273 -17274 17275 224 -17277 0 17273 -17274 17275 224 17278 0 c 1-1 --> 0 c (-b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ b^{56, 4}_0 ∧ -p_224) -> (-b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ -b^{56, 5}_0) c in CNF: c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ p_224 ∨ -b^{56, 5}_2 c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ p_224 ∨ -b^{56, 5}_1 c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ p_224 ∨ -b^{56, 5}_0 c in DIMACS: 17273 17274 -17275 224 -17276 0 17273 17274 -17275 224 -17277 0 17273 17274 -17275 224 -17278 0 c 0-1 --> -1 c (-b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ -b^{56, 4}_0 ∧ -p_224) -> ( b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ b^{56, 5}_0) c in CNF: c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ p_224 ∨ b^{56, 5}_2 c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ p_224 ∨ -b^{56, 5}_1 c b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ p_224 ∨ b^{56, 5}_0 c in DIMACS: 17273 17274 17275 224 17276 0 17273 17274 17275 224 -17277 0 17273 17274 17275 224 17278 0 c -1-1 --> -2 c ( b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ b^{56, 4}_0 ∧ -p_224) -> ( b^{56, 5}_2 ∧ b^{56, 5}_1 ∧ -b^{56, 5}_0) c in CNF: c -b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ p_224 ∨ b^{56, 5}_2 c -b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ p_224 ∨ b^{56, 5}_1 c -b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ p_224 ∨ -b^{56, 5}_0 c in DIMACS: -17273 17274 -17275 224 17276 0 -17273 17274 -17275 224 17277 0 -17273 17274 -17275 224 -17278 0 c -2-1 --> break c ( b^{56, 4}_2 ∧ b^{56, 4}_1 ∧ -b^{56, 4}_0 ∧ -p_224) -> break c in CNF: c -b^{56, 4}_2 ∨ -b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ p_224 ∨ break c in DIMACS: -17273 -17274 17275 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 4}_2 ∧ -b^{56, 4}_1 ∧ -b^{56, 4}_0 ∧ true) c in CNF: c -b^{56, 4}_2 ∨ b^{56, 4}_1 ∨ b^{56, 4}_0 ∨ false c in DIMACS: -17273 17274 17275 0 c 3 does not represent an automaton state. c -(-b^{56, 4}_2 ∧ b^{56, 4}_1 ∧ b^{56, 4}_0 ∧ true) c in CNF: c b^{56, 4}_2 ∨ -b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ false c in DIMACS: 17273 -17274 -17275 0 c -3 does not represent an automaton state. c -( b^{56, 4}_2 ∧ b^{56, 4}_1 ∧ b^{56, 4}_0 ∧ true) c in CNF: c -b^{56, 4}_2 ∨ -b^{56, 4}_1 ∨ -b^{56, 4}_0 ∨ false c in DIMACS: -17273 -17274 -17275 0 c i = 5 c -2+1 --> -1 c ( b^{56, 5}_2 ∧ b^{56, 5}_1 ∧ -b^{56, 5}_0 ∧ p_280) -> ( b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ b^{56, 6}_0) c in CNF: c -b^{56, 5}_2 ∨ -b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ -p_280 ∨ b^{56, 6}_2 c -b^{56, 5}_2 ∨ -b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ -p_280 ∨ -b^{56, 6}_1 c -b^{56, 5}_2 ∨ -b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ -p_280 ∨ b^{56, 6}_0 c in DIMACS: -17276 -17277 17278 -280 17279 0 -17276 -17277 17278 -280 -17280 0 -17276 -17277 17278 -280 17281 0 c -1+1 --> 0 c ( b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ b^{56, 5}_0 ∧ p_280) -> (-b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ -b^{56, 6}_0) c in CNF: c -b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ -p_280 ∨ -b^{56, 6}_2 c -b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ -p_280 ∨ -b^{56, 6}_1 c -b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ -p_280 ∨ -b^{56, 6}_0 c in DIMACS: -17276 17277 -17278 -280 -17279 0 -17276 17277 -17278 -280 -17280 0 -17276 17277 -17278 -280 -17281 0 c 0+1 --> 1 c (-b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ -b^{56, 5}_0 ∧ p_280) -> (-b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ b^{56, 6}_0) c in CNF: c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ -p_280 ∨ -b^{56, 6}_2 c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ -p_280 ∨ -b^{56, 6}_1 c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ -p_280 ∨ b^{56, 6}_0 c in DIMACS: 17276 17277 17278 -280 -17279 0 17276 17277 17278 -280 -17280 0 17276 17277 17278 -280 17281 0 c 1+1 --> 2 c (-b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ b^{56, 5}_0 ∧ p_280) -> (-b^{56, 6}_2 ∧ b^{56, 6}_1 ∧ -b^{56, 6}_0) c in CNF: c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ -p_280 ∨ -b^{56, 6}_2 c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ -p_280 ∨ b^{56, 6}_1 c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ -p_280 ∨ -b^{56, 6}_0 c in DIMACS: 17276 17277 -17278 -280 -17279 0 17276 17277 -17278 -280 17280 0 17276 17277 -17278 -280 -17281 0 c 2+1 --> break c (-b^{56, 5}_2 ∧ b^{56, 5}_1 ∧ -b^{56, 5}_0 ∧ p_280) -> break c in CNF: c b^{56, 5}_2 ∨ -b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ -p_280 ∨ break c in DIMACS: 17276 -17277 17278 -280 1162 0 c 2-1 --> 1 c (-b^{56, 5}_2 ∧ b^{56, 5}_1 ∧ -b^{56, 5}_0 ∧ -p_280) -> (-b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ b^{56, 6}_0) c in CNF: c b^{56, 5}_2 ∨ -b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ p_280 ∨ -b^{56, 6}_2 c b^{56, 5}_2 ∨ -b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ p_280 ∨ -b^{56, 6}_1 c b^{56, 5}_2 ∨ -b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ p_280 ∨ b^{56, 6}_0 c in DIMACS: 17276 -17277 17278 280 -17279 0 17276 -17277 17278 280 -17280 0 17276 -17277 17278 280 17281 0 c 1-1 --> 0 c (-b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ b^{56, 5}_0 ∧ -p_280) -> (-b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ -b^{56, 6}_0) c in CNF: c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ p_280 ∨ -b^{56, 6}_2 c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ p_280 ∨ -b^{56, 6}_1 c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ p_280 ∨ -b^{56, 6}_0 c in DIMACS: 17276 17277 -17278 280 -17279 0 17276 17277 -17278 280 -17280 0 17276 17277 -17278 280 -17281 0 c 0-1 --> -1 c (-b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ -b^{56, 5}_0 ∧ -p_280) -> ( b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ b^{56, 6}_0) c in CNF: c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ p_280 ∨ b^{56, 6}_2 c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ p_280 ∨ -b^{56, 6}_1 c b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ p_280 ∨ b^{56, 6}_0 c in DIMACS: 17276 17277 17278 280 17279 0 17276 17277 17278 280 -17280 0 17276 17277 17278 280 17281 0 c -1-1 --> -2 c ( b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ b^{56, 5}_0 ∧ -p_280) -> ( b^{56, 6}_2 ∧ b^{56, 6}_1 ∧ -b^{56, 6}_0) c in CNF: c -b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ p_280 ∨ b^{56, 6}_2 c -b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ p_280 ∨ b^{56, 6}_1 c -b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ p_280 ∨ -b^{56, 6}_0 c in DIMACS: -17276 17277 -17278 280 17279 0 -17276 17277 -17278 280 17280 0 -17276 17277 -17278 280 -17281 0 c -2-1 --> break c ( b^{56, 5}_2 ∧ b^{56, 5}_1 ∧ -b^{56, 5}_0 ∧ -p_280) -> break c in CNF: c -b^{56, 5}_2 ∨ -b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ p_280 ∨ break c in DIMACS: -17276 -17277 17278 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 5}_2 ∧ -b^{56, 5}_1 ∧ -b^{56, 5}_0 ∧ true) c in CNF: c -b^{56, 5}_2 ∨ b^{56, 5}_1 ∨ b^{56, 5}_0 ∨ false c in DIMACS: -17276 17277 17278 0 c 3 does not represent an automaton state. c -(-b^{56, 5}_2 ∧ b^{56, 5}_1 ∧ b^{56, 5}_0 ∧ true) c in CNF: c b^{56, 5}_2 ∨ -b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ false c in DIMACS: 17276 -17277 -17278 0 c -3 does not represent an automaton state. c -( b^{56, 5}_2 ∧ b^{56, 5}_1 ∧ b^{56, 5}_0 ∧ true) c in CNF: c -b^{56, 5}_2 ∨ -b^{56, 5}_1 ∨ -b^{56, 5}_0 ∨ false c in DIMACS: -17276 -17277 -17278 0 c i = 6 c -2+1 --> -1 c ( b^{56, 6}_2 ∧ b^{56, 6}_1 ∧ -b^{56, 6}_0 ∧ p_336) -> ( b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ b^{56, 7}_0) c in CNF: c -b^{56, 6}_2 ∨ -b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ -p_336 ∨ b^{56, 7}_2 c -b^{56, 6}_2 ∨ -b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ -p_336 ∨ -b^{56, 7}_1 c -b^{56, 6}_2 ∨ -b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ -p_336 ∨ b^{56, 7}_0 c in DIMACS: -17279 -17280 17281 -336 17282 0 -17279 -17280 17281 -336 -17283 0 -17279 -17280 17281 -336 17284 0 c -1+1 --> 0 c ( b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ b^{56, 6}_0 ∧ p_336) -> (-b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ -b^{56, 7}_0) c in CNF: c -b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ -p_336 ∨ -b^{56, 7}_2 c -b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ -p_336 ∨ -b^{56, 7}_1 c -b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ -p_336 ∨ -b^{56, 7}_0 c in DIMACS: -17279 17280 -17281 -336 -17282 0 -17279 17280 -17281 -336 -17283 0 -17279 17280 -17281 -336 -17284 0 c 0+1 --> 1 c (-b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ -b^{56, 6}_0 ∧ p_336) -> (-b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ b^{56, 7}_0) c in CNF: c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ -p_336 ∨ -b^{56, 7}_2 c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ -p_336 ∨ -b^{56, 7}_1 c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ -p_336 ∨ b^{56, 7}_0 c in DIMACS: 17279 17280 17281 -336 -17282 0 17279 17280 17281 -336 -17283 0 17279 17280 17281 -336 17284 0 c 1+1 --> 2 c (-b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ b^{56, 6}_0 ∧ p_336) -> (-b^{56, 7}_2 ∧ b^{56, 7}_1 ∧ -b^{56, 7}_0) c in CNF: c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ -p_336 ∨ -b^{56, 7}_2 c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ -p_336 ∨ b^{56, 7}_1 c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ -p_336 ∨ -b^{56, 7}_0 c in DIMACS: 17279 17280 -17281 -336 -17282 0 17279 17280 -17281 -336 17283 0 17279 17280 -17281 -336 -17284 0 c 2+1 --> break c (-b^{56, 6}_2 ∧ b^{56, 6}_1 ∧ -b^{56, 6}_0 ∧ p_336) -> break c in CNF: c b^{56, 6}_2 ∨ -b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ -p_336 ∨ break c in DIMACS: 17279 -17280 17281 -336 1162 0 c 2-1 --> 1 c (-b^{56, 6}_2 ∧ b^{56, 6}_1 ∧ -b^{56, 6}_0 ∧ -p_336) -> (-b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ b^{56, 7}_0) c in CNF: c b^{56, 6}_2 ∨ -b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ p_336 ∨ -b^{56, 7}_2 c b^{56, 6}_2 ∨ -b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ p_336 ∨ -b^{56, 7}_1 c b^{56, 6}_2 ∨ -b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ p_336 ∨ b^{56, 7}_0 c in DIMACS: 17279 -17280 17281 336 -17282 0 17279 -17280 17281 336 -17283 0 17279 -17280 17281 336 17284 0 c 1-1 --> 0 c (-b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ b^{56, 6}_0 ∧ -p_336) -> (-b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ -b^{56, 7}_0) c in CNF: c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ p_336 ∨ -b^{56, 7}_2 c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ p_336 ∨ -b^{56, 7}_1 c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ p_336 ∨ -b^{56, 7}_0 c in DIMACS: 17279 17280 -17281 336 -17282 0 17279 17280 -17281 336 -17283 0 17279 17280 -17281 336 -17284 0 c 0-1 --> -1 c (-b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ -b^{56, 6}_0 ∧ -p_336) -> ( b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ b^{56, 7}_0) c in CNF: c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ p_336 ∨ b^{56, 7}_2 c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ p_336 ∨ -b^{56, 7}_1 c b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ p_336 ∨ b^{56, 7}_0 c in DIMACS: 17279 17280 17281 336 17282 0 17279 17280 17281 336 -17283 0 17279 17280 17281 336 17284 0 c -1-1 --> -2 c ( b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ b^{56, 6}_0 ∧ -p_336) -> ( b^{56, 7}_2 ∧ b^{56, 7}_1 ∧ -b^{56, 7}_0) c in CNF: c -b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ p_336 ∨ b^{56, 7}_2 c -b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ p_336 ∨ b^{56, 7}_1 c -b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ p_336 ∨ -b^{56, 7}_0 c in DIMACS: -17279 17280 -17281 336 17282 0 -17279 17280 -17281 336 17283 0 -17279 17280 -17281 336 -17284 0 c -2-1 --> break c ( b^{56, 6}_2 ∧ b^{56, 6}_1 ∧ -b^{56, 6}_0 ∧ -p_336) -> break c in CNF: c -b^{56, 6}_2 ∨ -b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ p_336 ∨ break c in DIMACS: -17279 -17280 17281 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 6}_2 ∧ -b^{56, 6}_1 ∧ -b^{56, 6}_0 ∧ true) c in CNF: c -b^{56, 6}_2 ∨ b^{56, 6}_1 ∨ b^{56, 6}_0 ∨ false c in DIMACS: -17279 17280 17281 0 c 3 does not represent an automaton state. c -(-b^{56, 6}_2 ∧ b^{56, 6}_1 ∧ b^{56, 6}_0 ∧ true) c in CNF: c b^{56, 6}_2 ∨ -b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ false c in DIMACS: 17279 -17280 -17281 0 c -3 does not represent an automaton state. c -( b^{56, 6}_2 ∧ b^{56, 6}_1 ∧ b^{56, 6}_0 ∧ true) c in CNF: c -b^{56, 6}_2 ∨ -b^{56, 6}_1 ∨ -b^{56, 6}_0 ∨ false c in DIMACS: -17279 -17280 -17281 0 c i = 7 c -2+1 --> -1 c ( b^{56, 7}_2 ∧ b^{56, 7}_1 ∧ -b^{56, 7}_0 ∧ p_392) -> ( b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ b^{56, 8}_0) c in CNF: c -b^{56, 7}_2 ∨ -b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ -p_392 ∨ b^{56, 8}_2 c -b^{56, 7}_2 ∨ -b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ -p_392 ∨ -b^{56, 8}_1 c -b^{56, 7}_2 ∨ -b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ -p_392 ∨ b^{56, 8}_0 c in DIMACS: -17282 -17283 17284 -392 17285 0 -17282 -17283 17284 -392 -17286 0 -17282 -17283 17284 -392 17287 0 c -1+1 --> 0 c ( b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ b^{56, 7}_0 ∧ p_392) -> (-b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ -b^{56, 8}_0) c in CNF: c -b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ -p_392 ∨ -b^{56, 8}_2 c -b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ -p_392 ∨ -b^{56, 8}_1 c -b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ -p_392 ∨ -b^{56, 8}_0 c in DIMACS: -17282 17283 -17284 -392 -17285 0 -17282 17283 -17284 -392 -17286 0 -17282 17283 -17284 -392 -17287 0 c 0+1 --> 1 c (-b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ -b^{56, 7}_0 ∧ p_392) -> (-b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ b^{56, 8}_0) c in CNF: c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ -p_392 ∨ -b^{56, 8}_2 c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ -p_392 ∨ -b^{56, 8}_1 c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ -p_392 ∨ b^{56, 8}_0 c in DIMACS: 17282 17283 17284 -392 -17285 0 17282 17283 17284 -392 -17286 0 17282 17283 17284 -392 17287 0 c 1+1 --> 2 c (-b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ b^{56, 7}_0 ∧ p_392) -> (-b^{56, 8}_2 ∧ b^{56, 8}_1 ∧ -b^{56, 8}_0) c in CNF: c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ -p_392 ∨ -b^{56, 8}_2 c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ -p_392 ∨ b^{56, 8}_1 c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ -p_392 ∨ -b^{56, 8}_0 c in DIMACS: 17282 17283 -17284 -392 -17285 0 17282 17283 -17284 -392 17286 0 17282 17283 -17284 -392 -17287 0 c 2+1 --> break c (-b^{56, 7}_2 ∧ b^{56, 7}_1 ∧ -b^{56, 7}_0 ∧ p_392) -> break c in CNF: c b^{56, 7}_2 ∨ -b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ -p_392 ∨ break c in DIMACS: 17282 -17283 17284 -392 1162 0 c 2-1 --> 1 c (-b^{56, 7}_2 ∧ b^{56, 7}_1 ∧ -b^{56, 7}_0 ∧ -p_392) -> (-b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ b^{56, 8}_0) c in CNF: c b^{56, 7}_2 ∨ -b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ p_392 ∨ -b^{56, 8}_2 c b^{56, 7}_2 ∨ -b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ p_392 ∨ -b^{56, 8}_1 c b^{56, 7}_2 ∨ -b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ p_392 ∨ b^{56, 8}_0 c in DIMACS: 17282 -17283 17284 392 -17285 0 17282 -17283 17284 392 -17286 0 17282 -17283 17284 392 17287 0 c 1-1 --> 0 c (-b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ b^{56, 7}_0 ∧ -p_392) -> (-b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ -b^{56, 8}_0) c in CNF: c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ p_392 ∨ -b^{56, 8}_2 c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ p_392 ∨ -b^{56, 8}_1 c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ p_392 ∨ -b^{56, 8}_0 c in DIMACS: 17282 17283 -17284 392 -17285 0 17282 17283 -17284 392 -17286 0 17282 17283 -17284 392 -17287 0 c 0-1 --> -1 c (-b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ -b^{56, 7}_0 ∧ -p_392) -> ( b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ b^{56, 8}_0) c in CNF: c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ p_392 ∨ b^{56, 8}_2 c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ p_392 ∨ -b^{56, 8}_1 c b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ p_392 ∨ b^{56, 8}_0 c in DIMACS: 17282 17283 17284 392 17285 0 17282 17283 17284 392 -17286 0 17282 17283 17284 392 17287 0 c -1-1 --> -2 c ( b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ b^{56, 7}_0 ∧ -p_392) -> ( b^{56, 8}_2 ∧ b^{56, 8}_1 ∧ -b^{56, 8}_0) c in CNF: c -b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ p_392 ∨ b^{56, 8}_2 c -b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ p_392 ∨ b^{56, 8}_1 c -b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ p_392 ∨ -b^{56, 8}_0 c in DIMACS: -17282 17283 -17284 392 17285 0 -17282 17283 -17284 392 17286 0 -17282 17283 -17284 392 -17287 0 c -2-1 --> break c ( b^{56, 7}_2 ∧ b^{56, 7}_1 ∧ -b^{56, 7}_0 ∧ -p_392) -> break c in CNF: c -b^{56, 7}_2 ∨ -b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ p_392 ∨ break c in DIMACS: -17282 -17283 17284 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 7}_2 ∧ -b^{56, 7}_1 ∧ -b^{56, 7}_0 ∧ true) c in CNF: c -b^{56, 7}_2 ∨ b^{56, 7}_1 ∨ b^{56, 7}_0 ∨ false c in DIMACS: -17282 17283 17284 0 c 3 does not represent an automaton state. c -(-b^{56, 7}_2 ∧ b^{56, 7}_1 ∧ b^{56, 7}_0 ∧ true) c in CNF: c b^{56, 7}_2 ∨ -b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ false c in DIMACS: 17282 -17283 -17284 0 c -3 does not represent an automaton state. c -( b^{56, 7}_2 ∧ b^{56, 7}_1 ∧ b^{56, 7}_0 ∧ true) c in CNF: c -b^{56, 7}_2 ∨ -b^{56, 7}_1 ∨ -b^{56, 7}_0 ∨ false c in DIMACS: -17282 -17283 -17284 0 c i = 8 c -2+1 --> -1 c ( b^{56, 8}_2 ∧ b^{56, 8}_1 ∧ -b^{56, 8}_0 ∧ p_448) -> ( b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ b^{56, 9}_0) c in CNF: c -b^{56, 8}_2 ∨ -b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ -p_448 ∨ b^{56, 9}_2 c -b^{56, 8}_2 ∨ -b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ -p_448 ∨ -b^{56, 9}_1 c -b^{56, 8}_2 ∨ -b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ -p_448 ∨ b^{56, 9}_0 c in DIMACS: -17285 -17286 17287 -448 17288 0 -17285 -17286 17287 -448 -17289 0 -17285 -17286 17287 -448 17290 0 c -1+1 --> 0 c ( b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ b^{56, 8}_0 ∧ p_448) -> (-b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ -b^{56, 9}_0) c in CNF: c -b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ -p_448 ∨ -b^{56, 9}_2 c -b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ -p_448 ∨ -b^{56, 9}_1 c -b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ -p_448 ∨ -b^{56, 9}_0 c in DIMACS: -17285 17286 -17287 -448 -17288 0 -17285 17286 -17287 -448 -17289 0 -17285 17286 -17287 -448 -17290 0 c 0+1 --> 1 c (-b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ -b^{56, 8}_0 ∧ p_448) -> (-b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ b^{56, 9}_0) c in CNF: c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ -p_448 ∨ -b^{56, 9}_2 c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ -p_448 ∨ -b^{56, 9}_1 c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ -p_448 ∨ b^{56, 9}_0 c in DIMACS: 17285 17286 17287 -448 -17288 0 17285 17286 17287 -448 -17289 0 17285 17286 17287 -448 17290 0 c 1+1 --> 2 c (-b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ b^{56, 8}_0 ∧ p_448) -> (-b^{56, 9}_2 ∧ b^{56, 9}_1 ∧ -b^{56, 9}_0) c in CNF: c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ -p_448 ∨ -b^{56, 9}_2 c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ -p_448 ∨ b^{56, 9}_1 c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ -p_448 ∨ -b^{56, 9}_0 c in DIMACS: 17285 17286 -17287 -448 -17288 0 17285 17286 -17287 -448 17289 0 17285 17286 -17287 -448 -17290 0 c 2+1 --> break c (-b^{56, 8}_2 ∧ b^{56, 8}_1 ∧ -b^{56, 8}_0 ∧ p_448) -> break c in CNF: c b^{56, 8}_2 ∨ -b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ -p_448 ∨ break c in DIMACS: 17285 -17286 17287 -448 1162 0 c 2-1 --> 1 c (-b^{56, 8}_2 ∧ b^{56, 8}_1 ∧ -b^{56, 8}_0 ∧ -p_448) -> (-b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ b^{56, 9}_0) c in CNF: c b^{56, 8}_2 ∨ -b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ p_448 ∨ -b^{56, 9}_2 c b^{56, 8}_2 ∨ -b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ p_448 ∨ -b^{56, 9}_1 c b^{56, 8}_2 ∨ -b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ p_448 ∨ b^{56, 9}_0 c in DIMACS: 17285 -17286 17287 448 -17288 0 17285 -17286 17287 448 -17289 0 17285 -17286 17287 448 17290 0 c 1-1 --> 0 c (-b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ b^{56, 8}_0 ∧ -p_448) -> (-b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ -b^{56, 9}_0) c in CNF: c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ p_448 ∨ -b^{56, 9}_2 c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ p_448 ∨ -b^{56, 9}_1 c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ p_448 ∨ -b^{56, 9}_0 c in DIMACS: 17285 17286 -17287 448 -17288 0 17285 17286 -17287 448 -17289 0 17285 17286 -17287 448 -17290 0 c 0-1 --> -1 c (-b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ -b^{56, 8}_0 ∧ -p_448) -> ( b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ b^{56, 9}_0) c in CNF: c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ p_448 ∨ b^{56, 9}_2 c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ p_448 ∨ -b^{56, 9}_1 c b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ p_448 ∨ b^{56, 9}_0 c in DIMACS: 17285 17286 17287 448 17288 0 17285 17286 17287 448 -17289 0 17285 17286 17287 448 17290 0 c -1-1 --> -2 c ( b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ b^{56, 8}_0 ∧ -p_448) -> ( b^{56, 9}_2 ∧ b^{56, 9}_1 ∧ -b^{56, 9}_0) c in CNF: c -b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ p_448 ∨ b^{56, 9}_2 c -b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ p_448 ∨ b^{56, 9}_1 c -b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ p_448 ∨ -b^{56, 9}_0 c in DIMACS: -17285 17286 -17287 448 17288 0 -17285 17286 -17287 448 17289 0 -17285 17286 -17287 448 -17290 0 c -2-1 --> break c ( b^{56, 8}_2 ∧ b^{56, 8}_1 ∧ -b^{56, 8}_0 ∧ -p_448) -> break c in CNF: c -b^{56, 8}_2 ∨ -b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ p_448 ∨ break c in DIMACS: -17285 -17286 17287 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 8}_2 ∧ -b^{56, 8}_1 ∧ -b^{56, 8}_0 ∧ true) c in CNF: c -b^{56, 8}_2 ∨ b^{56, 8}_1 ∨ b^{56, 8}_0 ∨ false c in DIMACS: -17285 17286 17287 0 c 3 does not represent an automaton state. c -(-b^{56, 8}_2 ∧ b^{56, 8}_1 ∧ b^{56, 8}_0 ∧ true) c in CNF: c b^{56, 8}_2 ∨ -b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ false c in DIMACS: 17285 -17286 -17287 0 c -3 does not represent an automaton state. c -( b^{56, 8}_2 ∧ b^{56, 8}_1 ∧ b^{56, 8}_0 ∧ true) c in CNF: c -b^{56, 8}_2 ∨ -b^{56, 8}_1 ∨ -b^{56, 8}_0 ∨ false c in DIMACS: -17285 -17286 -17287 0 c i = 9 c -2+1 --> -1 c ( b^{56, 9}_2 ∧ b^{56, 9}_1 ∧ -b^{56, 9}_0 ∧ p_504) -> ( b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ b^{56, 10}_0) c in CNF: c -b^{56, 9}_2 ∨ -b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ -p_504 ∨ b^{56, 10}_2 c -b^{56, 9}_2 ∨ -b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ -p_504 ∨ -b^{56, 10}_1 c -b^{56, 9}_2 ∨ -b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ -p_504 ∨ b^{56, 10}_0 c in DIMACS: -17288 -17289 17290 -504 17291 0 -17288 -17289 17290 -504 -17292 0 -17288 -17289 17290 -504 17293 0 c -1+1 --> 0 c ( b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ b^{56, 9}_0 ∧ p_504) -> (-b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ -b^{56, 10}_0) c in CNF: c -b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ -p_504 ∨ -b^{56, 10}_2 c -b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ -p_504 ∨ -b^{56, 10}_1 c -b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ -p_504 ∨ -b^{56, 10}_0 c in DIMACS: -17288 17289 -17290 -504 -17291 0 -17288 17289 -17290 -504 -17292 0 -17288 17289 -17290 -504 -17293 0 c 0+1 --> 1 c (-b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ -b^{56, 9}_0 ∧ p_504) -> (-b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ b^{56, 10}_0) c in CNF: c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ -p_504 ∨ -b^{56, 10}_2 c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ -p_504 ∨ -b^{56, 10}_1 c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ -p_504 ∨ b^{56, 10}_0 c in DIMACS: 17288 17289 17290 -504 -17291 0 17288 17289 17290 -504 -17292 0 17288 17289 17290 -504 17293 0 c 1+1 --> 2 c (-b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ b^{56, 9}_0 ∧ p_504) -> (-b^{56, 10}_2 ∧ b^{56, 10}_1 ∧ -b^{56, 10}_0) c in CNF: c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ -p_504 ∨ -b^{56, 10}_2 c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ -p_504 ∨ b^{56, 10}_1 c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ -p_504 ∨ -b^{56, 10}_0 c in DIMACS: 17288 17289 -17290 -504 -17291 0 17288 17289 -17290 -504 17292 0 17288 17289 -17290 -504 -17293 0 c 2+1 --> break c (-b^{56, 9}_2 ∧ b^{56, 9}_1 ∧ -b^{56, 9}_0 ∧ p_504) -> break c in CNF: c b^{56, 9}_2 ∨ -b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ -p_504 ∨ break c in DIMACS: 17288 -17289 17290 -504 1162 0 c 2-1 --> 1 c (-b^{56, 9}_2 ∧ b^{56, 9}_1 ∧ -b^{56, 9}_0 ∧ -p_504) -> (-b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ b^{56, 10}_0) c in CNF: c b^{56, 9}_2 ∨ -b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ p_504 ∨ -b^{56, 10}_2 c b^{56, 9}_2 ∨ -b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ p_504 ∨ -b^{56, 10}_1 c b^{56, 9}_2 ∨ -b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ p_504 ∨ b^{56, 10}_0 c in DIMACS: 17288 -17289 17290 504 -17291 0 17288 -17289 17290 504 -17292 0 17288 -17289 17290 504 17293 0 c 1-1 --> 0 c (-b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ b^{56, 9}_0 ∧ -p_504) -> (-b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ -b^{56, 10}_0) c in CNF: c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ p_504 ∨ -b^{56, 10}_2 c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ p_504 ∨ -b^{56, 10}_1 c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ p_504 ∨ -b^{56, 10}_0 c in DIMACS: 17288 17289 -17290 504 -17291 0 17288 17289 -17290 504 -17292 0 17288 17289 -17290 504 -17293 0 c 0-1 --> -1 c (-b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ -b^{56, 9}_0 ∧ -p_504) -> ( b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ b^{56, 10}_0) c in CNF: c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ p_504 ∨ b^{56, 10}_2 c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ p_504 ∨ -b^{56, 10}_1 c b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ p_504 ∨ b^{56, 10}_0 c in DIMACS: 17288 17289 17290 504 17291 0 17288 17289 17290 504 -17292 0 17288 17289 17290 504 17293 0 c -1-1 --> -2 c ( b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ b^{56, 9}_0 ∧ -p_504) -> ( b^{56, 10}_2 ∧ b^{56, 10}_1 ∧ -b^{56, 10}_0) c in CNF: c -b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ p_504 ∨ b^{56, 10}_2 c -b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ p_504 ∨ b^{56, 10}_1 c -b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ p_504 ∨ -b^{56, 10}_0 c in DIMACS: -17288 17289 -17290 504 17291 0 -17288 17289 -17290 504 17292 0 -17288 17289 -17290 504 -17293 0 c -2-1 --> break c ( b^{56, 9}_2 ∧ b^{56, 9}_1 ∧ -b^{56, 9}_0 ∧ -p_504) -> break c in CNF: c -b^{56, 9}_2 ∨ -b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ p_504 ∨ break c in DIMACS: -17288 -17289 17290 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 9}_2 ∧ -b^{56, 9}_1 ∧ -b^{56, 9}_0 ∧ true) c in CNF: c -b^{56, 9}_2 ∨ b^{56, 9}_1 ∨ b^{56, 9}_0 ∨ false c in DIMACS: -17288 17289 17290 0 c 3 does not represent an automaton state. c -(-b^{56, 9}_2 ∧ b^{56, 9}_1 ∧ b^{56, 9}_0 ∧ true) c in CNF: c b^{56, 9}_2 ∨ -b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ false c in DIMACS: 17288 -17289 -17290 0 c -3 does not represent an automaton state. c -( b^{56, 9}_2 ∧ b^{56, 9}_1 ∧ b^{56, 9}_0 ∧ true) c in CNF: c -b^{56, 9}_2 ∨ -b^{56, 9}_1 ∨ -b^{56, 9}_0 ∨ false c in DIMACS: -17288 -17289 -17290 0 c i = 10 c -2+1 --> -1 c ( b^{56, 10}_2 ∧ b^{56, 10}_1 ∧ -b^{56, 10}_0 ∧ p_560) -> ( b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ b^{56, 11}_0) c in CNF: c -b^{56, 10}_2 ∨ -b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ -p_560 ∨ b^{56, 11}_2 c -b^{56, 10}_2 ∨ -b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ -p_560 ∨ -b^{56, 11}_1 c -b^{56, 10}_2 ∨ -b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ -p_560 ∨ b^{56, 11}_0 c in DIMACS: -17291 -17292 17293 -560 17294 0 -17291 -17292 17293 -560 -17295 0 -17291 -17292 17293 -560 17296 0 c -1+1 --> 0 c ( b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ b^{56, 10}_0 ∧ p_560) -> (-b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ -b^{56, 11}_0) c in CNF: c -b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ -p_560 ∨ -b^{56, 11}_2 c -b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ -p_560 ∨ -b^{56, 11}_1 c -b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ -p_560 ∨ -b^{56, 11}_0 c in DIMACS: -17291 17292 -17293 -560 -17294 0 -17291 17292 -17293 -560 -17295 0 -17291 17292 -17293 -560 -17296 0 c 0+1 --> 1 c (-b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ -b^{56, 10}_0 ∧ p_560) -> (-b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ b^{56, 11}_0) c in CNF: c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ -p_560 ∨ -b^{56, 11}_2 c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ -p_560 ∨ -b^{56, 11}_1 c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ -p_560 ∨ b^{56, 11}_0 c in DIMACS: 17291 17292 17293 -560 -17294 0 17291 17292 17293 -560 -17295 0 17291 17292 17293 -560 17296 0 c 1+1 --> 2 c (-b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ b^{56, 10}_0 ∧ p_560) -> (-b^{56, 11}_2 ∧ b^{56, 11}_1 ∧ -b^{56, 11}_0) c in CNF: c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ -p_560 ∨ -b^{56, 11}_2 c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ -p_560 ∨ b^{56, 11}_1 c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ -p_560 ∨ -b^{56, 11}_0 c in DIMACS: 17291 17292 -17293 -560 -17294 0 17291 17292 -17293 -560 17295 0 17291 17292 -17293 -560 -17296 0 c 2+1 --> break c (-b^{56, 10}_2 ∧ b^{56, 10}_1 ∧ -b^{56, 10}_0 ∧ p_560) -> break c in CNF: c b^{56, 10}_2 ∨ -b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ -p_560 ∨ break c in DIMACS: 17291 -17292 17293 -560 1162 0 c 2-1 --> 1 c (-b^{56, 10}_2 ∧ b^{56, 10}_1 ∧ -b^{56, 10}_0 ∧ -p_560) -> (-b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ b^{56, 11}_0) c in CNF: c b^{56, 10}_2 ∨ -b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ p_560 ∨ -b^{56, 11}_2 c b^{56, 10}_2 ∨ -b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ p_560 ∨ -b^{56, 11}_1 c b^{56, 10}_2 ∨ -b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ p_560 ∨ b^{56, 11}_0 c in DIMACS: 17291 -17292 17293 560 -17294 0 17291 -17292 17293 560 -17295 0 17291 -17292 17293 560 17296 0 c 1-1 --> 0 c (-b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ b^{56, 10}_0 ∧ -p_560) -> (-b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ -b^{56, 11}_0) c in CNF: c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ p_560 ∨ -b^{56, 11}_2 c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ p_560 ∨ -b^{56, 11}_1 c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ p_560 ∨ -b^{56, 11}_0 c in DIMACS: 17291 17292 -17293 560 -17294 0 17291 17292 -17293 560 -17295 0 17291 17292 -17293 560 -17296 0 c 0-1 --> -1 c (-b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ -b^{56, 10}_0 ∧ -p_560) -> ( b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ b^{56, 11}_0) c in CNF: c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ p_560 ∨ b^{56, 11}_2 c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ p_560 ∨ -b^{56, 11}_1 c b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ p_560 ∨ b^{56, 11}_0 c in DIMACS: 17291 17292 17293 560 17294 0 17291 17292 17293 560 -17295 0 17291 17292 17293 560 17296 0 c -1-1 --> -2 c ( b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ b^{56, 10}_0 ∧ -p_560) -> ( b^{56, 11}_2 ∧ b^{56, 11}_1 ∧ -b^{56, 11}_0) c in CNF: c -b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ p_560 ∨ b^{56, 11}_2 c -b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ p_560 ∨ b^{56, 11}_1 c -b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ p_560 ∨ -b^{56, 11}_0 c in DIMACS: -17291 17292 -17293 560 17294 0 -17291 17292 -17293 560 17295 0 -17291 17292 -17293 560 -17296 0 c -2-1 --> break c ( b^{56, 10}_2 ∧ b^{56, 10}_1 ∧ -b^{56, 10}_0 ∧ -p_560) -> break c in CNF: c -b^{56, 10}_2 ∨ -b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ p_560 ∨ break c in DIMACS: -17291 -17292 17293 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 10}_2 ∧ -b^{56, 10}_1 ∧ -b^{56, 10}_0 ∧ true) c in CNF: c -b^{56, 10}_2 ∨ b^{56, 10}_1 ∨ b^{56, 10}_0 ∨ false c in DIMACS: -17291 17292 17293 0 c 3 does not represent an automaton state. c -(-b^{56, 10}_2 ∧ b^{56, 10}_1 ∧ b^{56, 10}_0 ∧ true) c in CNF: c b^{56, 10}_2 ∨ -b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ false c in DIMACS: 17291 -17292 -17293 0 c -3 does not represent an automaton state. c -( b^{56, 10}_2 ∧ b^{56, 10}_1 ∧ b^{56, 10}_0 ∧ true) c in CNF: c -b^{56, 10}_2 ∨ -b^{56, 10}_1 ∨ -b^{56, 10}_0 ∨ false c in DIMACS: -17291 -17292 -17293 0 c i = 11 c -2+1 --> -1 c ( b^{56, 11}_2 ∧ b^{56, 11}_1 ∧ -b^{56, 11}_0 ∧ p_616) -> ( b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ b^{56, 12}_0) c in CNF: c -b^{56, 11}_2 ∨ -b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ -p_616 ∨ b^{56, 12}_2 c -b^{56, 11}_2 ∨ -b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ -p_616 ∨ -b^{56, 12}_1 c -b^{56, 11}_2 ∨ -b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ -p_616 ∨ b^{56, 12}_0 c in DIMACS: -17294 -17295 17296 -616 17297 0 -17294 -17295 17296 -616 -17298 0 -17294 -17295 17296 -616 17299 0 c -1+1 --> 0 c ( b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ b^{56, 11}_0 ∧ p_616) -> (-b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ -b^{56, 12}_0) c in CNF: c -b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ -p_616 ∨ -b^{56, 12}_2 c -b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ -p_616 ∨ -b^{56, 12}_1 c -b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ -p_616 ∨ -b^{56, 12}_0 c in DIMACS: -17294 17295 -17296 -616 -17297 0 -17294 17295 -17296 -616 -17298 0 -17294 17295 -17296 -616 -17299 0 c 0+1 --> 1 c (-b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ -b^{56, 11}_0 ∧ p_616) -> (-b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ b^{56, 12}_0) c in CNF: c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ -p_616 ∨ -b^{56, 12}_2 c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ -p_616 ∨ -b^{56, 12}_1 c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ -p_616 ∨ b^{56, 12}_0 c in DIMACS: 17294 17295 17296 -616 -17297 0 17294 17295 17296 -616 -17298 0 17294 17295 17296 -616 17299 0 c 1+1 --> 2 c (-b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ b^{56, 11}_0 ∧ p_616) -> (-b^{56, 12}_2 ∧ b^{56, 12}_1 ∧ -b^{56, 12}_0) c in CNF: c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ -p_616 ∨ -b^{56, 12}_2 c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ -p_616 ∨ b^{56, 12}_1 c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ -p_616 ∨ -b^{56, 12}_0 c in DIMACS: 17294 17295 -17296 -616 -17297 0 17294 17295 -17296 -616 17298 0 17294 17295 -17296 -616 -17299 0 c 2+1 --> break c (-b^{56, 11}_2 ∧ b^{56, 11}_1 ∧ -b^{56, 11}_0 ∧ p_616) -> break c in CNF: c b^{56, 11}_2 ∨ -b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ -p_616 ∨ break c in DIMACS: 17294 -17295 17296 -616 1162 0 c 2-1 --> 1 c (-b^{56, 11}_2 ∧ b^{56, 11}_1 ∧ -b^{56, 11}_0 ∧ -p_616) -> (-b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ b^{56, 12}_0) c in CNF: c b^{56, 11}_2 ∨ -b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ p_616 ∨ -b^{56, 12}_2 c b^{56, 11}_2 ∨ -b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ p_616 ∨ -b^{56, 12}_1 c b^{56, 11}_2 ∨ -b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ p_616 ∨ b^{56, 12}_0 c in DIMACS: 17294 -17295 17296 616 -17297 0 17294 -17295 17296 616 -17298 0 17294 -17295 17296 616 17299 0 c 1-1 --> 0 c (-b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ b^{56, 11}_0 ∧ -p_616) -> (-b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ -b^{56, 12}_0) c in CNF: c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ p_616 ∨ -b^{56, 12}_2 c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ p_616 ∨ -b^{56, 12}_1 c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ p_616 ∨ -b^{56, 12}_0 c in DIMACS: 17294 17295 -17296 616 -17297 0 17294 17295 -17296 616 -17298 0 17294 17295 -17296 616 -17299 0 c 0-1 --> -1 c (-b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ -b^{56, 11}_0 ∧ -p_616) -> ( b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ b^{56, 12}_0) c in CNF: c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ p_616 ∨ b^{56, 12}_2 c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ p_616 ∨ -b^{56, 12}_1 c b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ p_616 ∨ b^{56, 12}_0 c in DIMACS: 17294 17295 17296 616 17297 0 17294 17295 17296 616 -17298 0 17294 17295 17296 616 17299 0 c -1-1 --> -2 c ( b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ b^{56, 11}_0 ∧ -p_616) -> ( b^{56, 12}_2 ∧ b^{56, 12}_1 ∧ -b^{56, 12}_0) c in CNF: c -b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ p_616 ∨ b^{56, 12}_2 c -b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ p_616 ∨ b^{56, 12}_1 c -b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ p_616 ∨ -b^{56, 12}_0 c in DIMACS: -17294 17295 -17296 616 17297 0 -17294 17295 -17296 616 17298 0 -17294 17295 -17296 616 -17299 0 c -2-1 --> break c ( b^{56, 11}_2 ∧ b^{56, 11}_1 ∧ -b^{56, 11}_0 ∧ -p_616) -> break c in CNF: c -b^{56, 11}_2 ∨ -b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ p_616 ∨ break c in DIMACS: -17294 -17295 17296 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 11}_2 ∧ -b^{56, 11}_1 ∧ -b^{56, 11}_0 ∧ true) c in CNF: c -b^{56, 11}_2 ∨ b^{56, 11}_1 ∨ b^{56, 11}_0 ∨ false c in DIMACS: -17294 17295 17296 0 c 3 does not represent an automaton state. c -(-b^{56, 11}_2 ∧ b^{56, 11}_1 ∧ b^{56, 11}_0 ∧ true) c in CNF: c b^{56, 11}_2 ∨ -b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ false c in DIMACS: 17294 -17295 -17296 0 c -3 does not represent an automaton state. c -( b^{56, 11}_2 ∧ b^{56, 11}_1 ∧ b^{56, 11}_0 ∧ true) c in CNF: c -b^{56, 11}_2 ∨ -b^{56, 11}_1 ∨ -b^{56, 11}_0 ∨ false c in DIMACS: -17294 -17295 -17296 0 c i = 12 c -2+1 --> -1 c ( b^{56, 12}_2 ∧ b^{56, 12}_1 ∧ -b^{56, 12}_0 ∧ p_672) -> ( b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ b^{56, 13}_0) c in CNF: c -b^{56, 12}_2 ∨ -b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ -p_672 ∨ b^{56, 13}_2 c -b^{56, 12}_2 ∨ -b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ -p_672 ∨ -b^{56, 13}_1 c -b^{56, 12}_2 ∨ -b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ -p_672 ∨ b^{56, 13}_0 c in DIMACS: -17297 -17298 17299 -672 17300 0 -17297 -17298 17299 -672 -17301 0 -17297 -17298 17299 -672 17302 0 c -1+1 --> 0 c ( b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ b^{56, 12}_0 ∧ p_672) -> (-b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ -b^{56, 13}_0) c in CNF: c -b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ -p_672 ∨ -b^{56, 13}_2 c -b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ -p_672 ∨ -b^{56, 13}_1 c -b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ -p_672 ∨ -b^{56, 13}_0 c in DIMACS: -17297 17298 -17299 -672 -17300 0 -17297 17298 -17299 -672 -17301 0 -17297 17298 -17299 -672 -17302 0 c 0+1 --> 1 c (-b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ -b^{56, 12}_0 ∧ p_672) -> (-b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ b^{56, 13}_0) c in CNF: c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ -p_672 ∨ -b^{56, 13}_2 c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ -p_672 ∨ -b^{56, 13}_1 c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ -p_672 ∨ b^{56, 13}_0 c in DIMACS: 17297 17298 17299 -672 -17300 0 17297 17298 17299 -672 -17301 0 17297 17298 17299 -672 17302 0 c 1+1 --> 2 c (-b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ b^{56, 12}_0 ∧ p_672) -> (-b^{56, 13}_2 ∧ b^{56, 13}_1 ∧ -b^{56, 13}_0) c in CNF: c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ -p_672 ∨ -b^{56, 13}_2 c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ -p_672 ∨ b^{56, 13}_1 c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ -p_672 ∨ -b^{56, 13}_0 c in DIMACS: 17297 17298 -17299 -672 -17300 0 17297 17298 -17299 -672 17301 0 17297 17298 -17299 -672 -17302 0 c 2+1 --> break c (-b^{56, 12}_2 ∧ b^{56, 12}_1 ∧ -b^{56, 12}_0 ∧ p_672) -> break c in CNF: c b^{56, 12}_2 ∨ -b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ -p_672 ∨ break c in DIMACS: 17297 -17298 17299 -672 1162 0 c 2-1 --> 1 c (-b^{56, 12}_2 ∧ b^{56, 12}_1 ∧ -b^{56, 12}_0 ∧ -p_672) -> (-b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ b^{56, 13}_0) c in CNF: c b^{56, 12}_2 ∨ -b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ p_672 ∨ -b^{56, 13}_2 c b^{56, 12}_2 ∨ -b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ p_672 ∨ -b^{56, 13}_1 c b^{56, 12}_2 ∨ -b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ p_672 ∨ b^{56, 13}_0 c in DIMACS: 17297 -17298 17299 672 -17300 0 17297 -17298 17299 672 -17301 0 17297 -17298 17299 672 17302 0 c 1-1 --> 0 c (-b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ b^{56, 12}_0 ∧ -p_672) -> (-b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ -b^{56, 13}_0) c in CNF: c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ p_672 ∨ -b^{56, 13}_2 c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ p_672 ∨ -b^{56, 13}_1 c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ p_672 ∨ -b^{56, 13}_0 c in DIMACS: 17297 17298 -17299 672 -17300 0 17297 17298 -17299 672 -17301 0 17297 17298 -17299 672 -17302 0 c 0-1 --> -1 c (-b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ -b^{56, 12}_0 ∧ -p_672) -> ( b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ b^{56, 13}_0) c in CNF: c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ p_672 ∨ b^{56, 13}_2 c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ p_672 ∨ -b^{56, 13}_1 c b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ p_672 ∨ b^{56, 13}_0 c in DIMACS: 17297 17298 17299 672 17300 0 17297 17298 17299 672 -17301 0 17297 17298 17299 672 17302 0 c -1-1 --> -2 c ( b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ b^{56, 12}_0 ∧ -p_672) -> ( b^{56, 13}_2 ∧ b^{56, 13}_1 ∧ -b^{56, 13}_0) c in CNF: c -b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ p_672 ∨ b^{56, 13}_2 c -b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ p_672 ∨ b^{56, 13}_1 c -b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ p_672 ∨ -b^{56, 13}_0 c in DIMACS: -17297 17298 -17299 672 17300 0 -17297 17298 -17299 672 17301 0 -17297 17298 -17299 672 -17302 0 c -2-1 --> break c ( b^{56, 12}_2 ∧ b^{56, 12}_1 ∧ -b^{56, 12}_0 ∧ -p_672) -> break c in CNF: c -b^{56, 12}_2 ∨ -b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ p_672 ∨ break c in DIMACS: -17297 -17298 17299 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 12}_2 ∧ -b^{56, 12}_1 ∧ -b^{56, 12}_0 ∧ true) c in CNF: c -b^{56, 12}_2 ∨ b^{56, 12}_1 ∨ b^{56, 12}_0 ∨ false c in DIMACS: -17297 17298 17299 0 c 3 does not represent an automaton state. c -(-b^{56, 12}_2 ∧ b^{56, 12}_1 ∧ b^{56, 12}_0 ∧ true) c in CNF: c b^{56, 12}_2 ∨ -b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ false c in DIMACS: 17297 -17298 -17299 0 c -3 does not represent an automaton state. c -( b^{56, 12}_2 ∧ b^{56, 12}_1 ∧ b^{56, 12}_0 ∧ true) c in CNF: c -b^{56, 12}_2 ∨ -b^{56, 12}_1 ∨ -b^{56, 12}_0 ∨ false c in DIMACS: -17297 -17298 -17299 0 c i = 13 c -2+1 --> -1 c ( b^{56, 13}_2 ∧ b^{56, 13}_1 ∧ -b^{56, 13}_0 ∧ p_728) -> ( b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ b^{56, 14}_0) c in CNF: c -b^{56, 13}_2 ∨ -b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ -p_728 ∨ b^{56, 14}_2 c -b^{56, 13}_2 ∨ -b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ -p_728 ∨ -b^{56, 14}_1 c -b^{56, 13}_2 ∨ -b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ -p_728 ∨ b^{56, 14}_0 c in DIMACS: -17300 -17301 17302 -728 17303 0 -17300 -17301 17302 -728 -17304 0 -17300 -17301 17302 -728 17305 0 c -1+1 --> 0 c ( b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ b^{56, 13}_0 ∧ p_728) -> (-b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ -b^{56, 14}_0) c in CNF: c -b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ -p_728 ∨ -b^{56, 14}_2 c -b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ -p_728 ∨ -b^{56, 14}_1 c -b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ -p_728 ∨ -b^{56, 14}_0 c in DIMACS: -17300 17301 -17302 -728 -17303 0 -17300 17301 -17302 -728 -17304 0 -17300 17301 -17302 -728 -17305 0 c 0+1 --> 1 c (-b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ -b^{56, 13}_0 ∧ p_728) -> (-b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ b^{56, 14}_0) c in CNF: c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ -p_728 ∨ -b^{56, 14}_2 c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ -p_728 ∨ -b^{56, 14}_1 c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ -p_728 ∨ b^{56, 14}_0 c in DIMACS: 17300 17301 17302 -728 -17303 0 17300 17301 17302 -728 -17304 0 17300 17301 17302 -728 17305 0 c 1+1 --> 2 c (-b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ b^{56, 13}_0 ∧ p_728) -> (-b^{56, 14}_2 ∧ b^{56, 14}_1 ∧ -b^{56, 14}_0) c in CNF: c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ -p_728 ∨ -b^{56, 14}_2 c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ -p_728 ∨ b^{56, 14}_1 c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ -p_728 ∨ -b^{56, 14}_0 c in DIMACS: 17300 17301 -17302 -728 -17303 0 17300 17301 -17302 -728 17304 0 17300 17301 -17302 -728 -17305 0 c 2+1 --> break c (-b^{56, 13}_2 ∧ b^{56, 13}_1 ∧ -b^{56, 13}_0 ∧ p_728) -> break c in CNF: c b^{56, 13}_2 ∨ -b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ -p_728 ∨ break c in DIMACS: 17300 -17301 17302 -728 1162 0 c 2-1 --> 1 c (-b^{56, 13}_2 ∧ b^{56, 13}_1 ∧ -b^{56, 13}_0 ∧ -p_728) -> (-b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ b^{56, 14}_0) c in CNF: c b^{56, 13}_2 ∨ -b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ p_728 ∨ -b^{56, 14}_2 c b^{56, 13}_2 ∨ -b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ p_728 ∨ -b^{56, 14}_1 c b^{56, 13}_2 ∨ -b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ p_728 ∨ b^{56, 14}_0 c in DIMACS: 17300 -17301 17302 728 -17303 0 17300 -17301 17302 728 -17304 0 17300 -17301 17302 728 17305 0 c 1-1 --> 0 c (-b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ b^{56, 13}_0 ∧ -p_728) -> (-b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ -b^{56, 14}_0) c in CNF: c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ p_728 ∨ -b^{56, 14}_2 c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ p_728 ∨ -b^{56, 14}_1 c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ p_728 ∨ -b^{56, 14}_0 c in DIMACS: 17300 17301 -17302 728 -17303 0 17300 17301 -17302 728 -17304 0 17300 17301 -17302 728 -17305 0 c 0-1 --> -1 c (-b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ -b^{56, 13}_0 ∧ -p_728) -> ( b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ b^{56, 14}_0) c in CNF: c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ p_728 ∨ b^{56, 14}_2 c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ p_728 ∨ -b^{56, 14}_1 c b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ p_728 ∨ b^{56, 14}_0 c in DIMACS: 17300 17301 17302 728 17303 0 17300 17301 17302 728 -17304 0 17300 17301 17302 728 17305 0 c -1-1 --> -2 c ( b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ b^{56, 13}_0 ∧ -p_728) -> ( b^{56, 14}_2 ∧ b^{56, 14}_1 ∧ -b^{56, 14}_0) c in CNF: c -b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ p_728 ∨ b^{56, 14}_2 c -b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ p_728 ∨ b^{56, 14}_1 c -b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ p_728 ∨ -b^{56, 14}_0 c in DIMACS: -17300 17301 -17302 728 17303 0 -17300 17301 -17302 728 17304 0 -17300 17301 -17302 728 -17305 0 c -2-1 --> break c ( b^{56, 13}_2 ∧ b^{56, 13}_1 ∧ -b^{56, 13}_0 ∧ -p_728) -> break c in CNF: c -b^{56, 13}_2 ∨ -b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ p_728 ∨ break c in DIMACS: -17300 -17301 17302 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 13}_2 ∧ -b^{56, 13}_1 ∧ -b^{56, 13}_0 ∧ true) c in CNF: c -b^{56, 13}_2 ∨ b^{56, 13}_1 ∨ b^{56, 13}_0 ∨ false c in DIMACS: -17300 17301 17302 0 c 3 does not represent an automaton state. c -(-b^{56, 13}_2 ∧ b^{56, 13}_1 ∧ b^{56, 13}_0 ∧ true) c in CNF: c b^{56, 13}_2 ∨ -b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ false c in DIMACS: 17300 -17301 -17302 0 c -3 does not represent an automaton state. c -( b^{56, 13}_2 ∧ b^{56, 13}_1 ∧ b^{56, 13}_0 ∧ true) c in CNF: c -b^{56, 13}_2 ∨ -b^{56, 13}_1 ∨ -b^{56, 13}_0 ∨ false c in DIMACS: -17300 -17301 -17302 0 c i = 14 c -2+1 --> -1 c ( b^{56, 14}_2 ∧ b^{56, 14}_1 ∧ -b^{56, 14}_0 ∧ p_784) -> ( b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ b^{56, 15}_0) c in CNF: c -b^{56, 14}_2 ∨ -b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ -p_784 ∨ b^{56, 15}_2 c -b^{56, 14}_2 ∨ -b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ -p_784 ∨ -b^{56, 15}_1 c -b^{56, 14}_2 ∨ -b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ -p_784 ∨ b^{56, 15}_0 c in DIMACS: -17303 -17304 17305 -784 17306 0 -17303 -17304 17305 -784 -17307 0 -17303 -17304 17305 -784 17308 0 c -1+1 --> 0 c ( b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ b^{56, 14}_0 ∧ p_784) -> (-b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ -b^{56, 15}_0) c in CNF: c -b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ -p_784 ∨ -b^{56, 15}_2 c -b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ -p_784 ∨ -b^{56, 15}_1 c -b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ -p_784 ∨ -b^{56, 15}_0 c in DIMACS: -17303 17304 -17305 -784 -17306 0 -17303 17304 -17305 -784 -17307 0 -17303 17304 -17305 -784 -17308 0 c 0+1 --> 1 c (-b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ -b^{56, 14}_0 ∧ p_784) -> (-b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ b^{56, 15}_0) c in CNF: c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ -p_784 ∨ -b^{56, 15}_2 c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ -p_784 ∨ -b^{56, 15}_1 c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ -p_784 ∨ b^{56, 15}_0 c in DIMACS: 17303 17304 17305 -784 -17306 0 17303 17304 17305 -784 -17307 0 17303 17304 17305 -784 17308 0 c 1+1 --> 2 c (-b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ b^{56, 14}_0 ∧ p_784) -> (-b^{56, 15}_2 ∧ b^{56, 15}_1 ∧ -b^{56, 15}_0) c in CNF: c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ -p_784 ∨ -b^{56, 15}_2 c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ -p_784 ∨ b^{56, 15}_1 c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ -p_784 ∨ -b^{56, 15}_0 c in DIMACS: 17303 17304 -17305 -784 -17306 0 17303 17304 -17305 -784 17307 0 17303 17304 -17305 -784 -17308 0 c 2+1 --> break c (-b^{56, 14}_2 ∧ b^{56, 14}_1 ∧ -b^{56, 14}_0 ∧ p_784) -> break c in CNF: c b^{56, 14}_2 ∨ -b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ -p_784 ∨ break c in DIMACS: 17303 -17304 17305 -784 1162 0 c 2-1 --> 1 c (-b^{56, 14}_2 ∧ b^{56, 14}_1 ∧ -b^{56, 14}_0 ∧ -p_784) -> (-b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ b^{56, 15}_0) c in CNF: c b^{56, 14}_2 ∨ -b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ p_784 ∨ -b^{56, 15}_2 c b^{56, 14}_2 ∨ -b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ p_784 ∨ -b^{56, 15}_1 c b^{56, 14}_2 ∨ -b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ p_784 ∨ b^{56, 15}_0 c in DIMACS: 17303 -17304 17305 784 -17306 0 17303 -17304 17305 784 -17307 0 17303 -17304 17305 784 17308 0 c 1-1 --> 0 c (-b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ b^{56, 14}_0 ∧ -p_784) -> (-b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ -b^{56, 15}_0) c in CNF: c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ p_784 ∨ -b^{56, 15}_2 c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ p_784 ∨ -b^{56, 15}_1 c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ p_784 ∨ -b^{56, 15}_0 c in DIMACS: 17303 17304 -17305 784 -17306 0 17303 17304 -17305 784 -17307 0 17303 17304 -17305 784 -17308 0 c 0-1 --> -1 c (-b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ -b^{56, 14}_0 ∧ -p_784) -> ( b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ b^{56, 15}_0) c in CNF: c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ p_784 ∨ b^{56, 15}_2 c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ p_784 ∨ -b^{56, 15}_1 c b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ p_784 ∨ b^{56, 15}_0 c in DIMACS: 17303 17304 17305 784 17306 0 17303 17304 17305 784 -17307 0 17303 17304 17305 784 17308 0 c -1-1 --> -2 c ( b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ b^{56, 14}_0 ∧ -p_784) -> ( b^{56, 15}_2 ∧ b^{56, 15}_1 ∧ -b^{56, 15}_0) c in CNF: c -b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ p_784 ∨ b^{56, 15}_2 c -b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ p_784 ∨ b^{56, 15}_1 c -b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ p_784 ∨ -b^{56, 15}_0 c in DIMACS: -17303 17304 -17305 784 17306 0 -17303 17304 -17305 784 17307 0 -17303 17304 -17305 784 -17308 0 c -2-1 --> break c ( b^{56, 14}_2 ∧ b^{56, 14}_1 ∧ -b^{56, 14}_0 ∧ -p_784) -> break c in CNF: c -b^{56, 14}_2 ∨ -b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ p_784 ∨ break c in DIMACS: -17303 -17304 17305 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 14}_2 ∧ -b^{56, 14}_1 ∧ -b^{56, 14}_0 ∧ true) c in CNF: c -b^{56, 14}_2 ∨ b^{56, 14}_1 ∨ b^{56, 14}_0 ∨ false c in DIMACS: -17303 17304 17305 0 c 3 does not represent an automaton state. c -(-b^{56, 14}_2 ∧ b^{56, 14}_1 ∧ b^{56, 14}_0 ∧ true) c in CNF: c b^{56, 14}_2 ∨ -b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ false c in DIMACS: 17303 -17304 -17305 0 c -3 does not represent an automaton state. c -( b^{56, 14}_2 ∧ b^{56, 14}_1 ∧ b^{56, 14}_0 ∧ true) c in CNF: c -b^{56, 14}_2 ∨ -b^{56, 14}_1 ∨ -b^{56, 14}_0 ∨ false c in DIMACS: -17303 -17304 -17305 0 c i = 15 c -2+1 --> -1 c ( b^{56, 15}_2 ∧ b^{56, 15}_1 ∧ -b^{56, 15}_0 ∧ p_840) -> ( b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ b^{56, 16}_0) c in CNF: c -b^{56, 15}_2 ∨ -b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ -p_840 ∨ b^{56, 16}_2 c -b^{56, 15}_2 ∨ -b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ -p_840 ∨ -b^{56, 16}_1 c -b^{56, 15}_2 ∨ -b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ -p_840 ∨ b^{56, 16}_0 c in DIMACS: -17306 -17307 17308 -840 17309 0 -17306 -17307 17308 -840 -17310 0 -17306 -17307 17308 -840 17311 0 c -1+1 --> 0 c ( b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ b^{56, 15}_0 ∧ p_840) -> (-b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ -b^{56, 16}_0) c in CNF: c -b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ -p_840 ∨ -b^{56, 16}_2 c -b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ -p_840 ∨ -b^{56, 16}_1 c -b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ -p_840 ∨ -b^{56, 16}_0 c in DIMACS: -17306 17307 -17308 -840 -17309 0 -17306 17307 -17308 -840 -17310 0 -17306 17307 -17308 -840 -17311 0 c 0+1 --> 1 c (-b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ -b^{56, 15}_0 ∧ p_840) -> (-b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ b^{56, 16}_0) c in CNF: c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ -p_840 ∨ -b^{56, 16}_2 c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ -p_840 ∨ -b^{56, 16}_1 c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ -p_840 ∨ b^{56, 16}_0 c in DIMACS: 17306 17307 17308 -840 -17309 0 17306 17307 17308 -840 -17310 0 17306 17307 17308 -840 17311 0 c 1+1 --> 2 c (-b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ b^{56, 15}_0 ∧ p_840) -> (-b^{56, 16}_2 ∧ b^{56, 16}_1 ∧ -b^{56, 16}_0) c in CNF: c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ -p_840 ∨ -b^{56, 16}_2 c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ -p_840 ∨ b^{56, 16}_1 c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ -p_840 ∨ -b^{56, 16}_0 c in DIMACS: 17306 17307 -17308 -840 -17309 0 17306 17307 -17308 -840 17310 0 17306 17307 -17308 -840 -17311 0 c 2+1 --> break c (-b^{56, 15}_2 ∧ b^{56, 15}_1 ∧ -b^{56, 15}_0 ∧ p_840) -> break c in CNF: c b^{56, 15}_2 ∨ -b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ -p_840 ∨ break c in DIMACS: 17306 -17307 17308 -840 1162 0 c 2-1 --> 1 c (-b^{56, 15}_2 ∧ b^{56, 15}_1 ∧ -b^{56, 15}_0 ∧ -p_840) -> (-b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ b^{56, 16}_0) c in CNF: c b^{56, 15}_2 ∨ -b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ p_840 ∨ -b^{56, 16}_2 c b^{56, 15}_2 ∨ -b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ p_840 ∨ -b^{56, 16}_1 c b^{56, 15}_2 ∨ -b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ p_840 ∨ b^{56, 16}_0 c in DIMACS: 17306 -17307 17308 840 -17309 0 17306 -17307 17308 840 -17310 0 17306 -17307 17308 840 17311 0 c 1-1 --> 0 c (-b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ b^{56, 15}_0 ∧ -p_840) -> (-b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ -b^{56, 16}_0) c in CNF: c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ p_840 ∨ -b^{56, 16}_2 c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ p_840 ∨ -b^{56, 16}_1 c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ p_840 ∨ -b^{56, 16}_0 c in DIMACS: 17306 17307 -17308 840 -17309 0 17306 17307 -17308 840 -17310 0 17306 17307 -17308 840 -17311 0 c 0-1 --> -1 c (-b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ -b^{56, 15}_0 ∧ -p_840) -> ( b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ b^{56, 16}_0) c in CNF: c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ p_840 ∨ b^{56, 16}_2 c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ p_840 ∨ -b^{56, 16}_1 c b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ p_840 ∨ b^{56, 16}_0 c in DIMACS: 17306 17307 17308 840 17309 0 17306 17307 17308 840 -17310 0 17306 17307 17308 840 17311 0 c -1-1 --> -2 c ( b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ b^{56, 15}_0 ∧ -p_840) -> ( b^{56, 16}_2 ∧ b^{56, 16}_1 ∧ -b^{56, 16}_0) c in CNF: c -b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ p_840 ∨ b^{56, 16}_2 c -b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ p_840 ∨ b^{56, 16}_1 c -b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ p_840 ∨ -b^{56, 16}_0 c in DIMACS: -17306 17307 -17308 840 17309 0 -17306 17307 -17308 840 17310 0 -17306 17307 -17308 840 -17311 0 c -2-1 --> break c ( b^{56, 15}_2 ∧ b^{56, 15}_1 ∧ -b^{56, 15}_0 ∧ -p_840) -> break c in CNF: c -b^{56, 15}_2 ∨ -b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ p_840 ∨ break c in DIMACS: -17306 -17307 17308 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 15}_2 ∧ -b^{56, 15}_1 ∧ -b^{56, 15}_0 ∧ true) c in CNF: c -b^{56, 15}_2 ∨ b^{56, 15}_1 ∨ b^{56, 15}_0 ∨ false c in DIMACS: -17306 17307 17308 0 c 3 does not represent an automaton state. c -(-b^{56, 15}_2 ∧ b^{56, 15}_1 ∧ b^{56, 15}_0 ∧ true) c in CNF: c b^{56, 15}_2 ∨ -b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ false c in DIMACS: 17306 -17307 -17308 0 c -3 does not represent an automaton state. c -( b^{56, 15}_2 ∧ b^{56, 15}_1 ∧ b^{56, 15}_0 ∧ true) c in CNF: c -b^{56, 15}_2 ∨ -b^{56, 15}_1 ∨ -b^{56, 15}_0 ∨ false c in DIMACS: -17306 -17307 -17308 0 c i = 16 c -2+1 --> -1 c ( b^{56, 16}_2 ∧ b^{56, 16}_1 ∧ -b^{56, 16}_0 ∧ p_896) -> ( b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ b^{56, 17}_0) c in CNF: c -b^{56, 16}_2 ∨ -b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ -p_896 ∨ b^{56, 17}_2 c -b^{56, 16}_2 ∨ -b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ -p_896 ∨ -b^{56, 17}_1 c -b^{56, 16}_2 ∨ -b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ -p_896 ∨ b^{56, 17}_0 c in DIMACS: -17309 -17310 17311 -896 17312 0 -17309 -17310 17311 -896 -17313 0 -17309 -17310 17311 -896 17314 0 c -1+1 --> 0 c ( b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ b^{56, 16}_0 ∧ p_896) -> (-b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ -b^{56, 17}_0) c in CNF: c -b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ -p_896 ∨ -b^{56, 17}_2 c -b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ -p_896 ∨ -b^{56, 17}_1 c -b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ -p_896 ∨ -b^{56, 17}_0 c in DIMACS: -17309 17310 -17311 -896 -17312 0 -17309 17310 -17311 -896 -17313 0 -17309 17310 -17311 -896 -17314 0 c 0+1 --> 1 c (-b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ -b^{56, 16}_0 ∧ p_896) -> (-b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ b^{56, 17}_0) c in CNF: c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ -p_896 ∨ -b^{56, 17}_2 c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ -p_896 ∨ -b^{56, 17}_1 c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ -p_896 ∨ b^{56, 17}_0 c in DIMACS: 17309 17310 17311 -896 -17312 0 17309 17310 17311 -896 -17313 0 17309 17310 17311 -896 17314 0 c 1+1 --> 2 c (-b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ b^{56, 16}_0 ∧ p_896) -> (-b^{56, 17}_2 ∧ b^{56, 17}_1 ∧ -b^{56, 17}_0) c in CNF: c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ -p_896 ∨ -b^{56, 17}_2 c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ -p_896 ∨ b^{56, 17}_1 c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ -p_896 ∨ -b^{56, 17}_0 c in DIMACS: 17309 17310 -17311 -896 -17312 0 17309 17310 -17311 -896 17313 0 17309 17310 -17311 -896 -17314 0 c 2+1 --> break c (-b^{56, 16}_2 ∧ b^{56, 16}_1 ∧ -b^{56, 16}_0 ∧ p_896) -> break c in CNF: c b^{56, 16}_2 ∨ -b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ -p_896 ∨ break c in DIMACS: 17309 -17310 17311 -896 1162 0 c 2-1 --> 1 c (-b^{56, 16}_2 ∧ b^{56, 16}_1 ∧ -b^{56, 16}_0 ∧ -p_896) -> (-b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ b^{56, 17}_0) c in CNF: c b^{56, 16}_2 ∨ -b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ p_896 ∨ -b^{56, 17}_2 c b^{56, 16}_2 ∨ -b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ p_896 ∨ -b^{56, 17}_1 c b^{56, 16}_2 ∨ -b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ p_896 ∨ b^{56, 17}_0 c in DIMACS: 17309 -17310 17311 896 -17312 0 17309 -17310 17311 896 -17313 0 17309 -17310 17311 896 17314 0 c 1-1 --> 0 c (-b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ b^{56, 16}_0 ∧ -p_896) -> (-b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ -b^{56, 17}_0) c in CNF: c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ p_896 ∨ -b^{56, 17}_2 c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ p_896 ∨ -b^{56, 17}_1 c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ p_896 ∨ -b^{56, 17}_0 c in DIMACS: 17309 17310 -17311 896 -17312 0 17309 17310 -17311 896 -17313 0 17309 17310 -17311 896 -17314 0 c 0-1 --> -1 c (-b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ -b^{56, 16}_0 ∧ -p_896) -> ( b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ b^{56, 17}_0) c in CNF: c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ p_896 ∨ b^{56, 17}_2 c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ p_896 ∨ -b^{56, 17}_1 c b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ p_896 ∨ b^{56, 17}_0 c in DIMACS: 17309 17310 17311 896 17312 0 17309 17310 17311 896 -17313 0 17309 17310 17311 896 17314 0 c -1-1 --> -2 c ( b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ b^{56, 16}_0 ∧ -p_896) -> ( b^{56, 17}_2 ∧ b^{56, 17}_1 ∧ -b^{56, 17}_0) c in CNF: c -b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ p_896 ∨ b^{56, 17}_2 c -b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ p_896 ∨ b^{56, 17}_1 c -b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ p_896 ∨ -b^{56, 17}_0 c in DIMACS: -17309 17310 -17311 896 17312 0 -17309 17310 -17311 896 17313 0 -17309 17310 -17311 896 -17314 0 c -2-1 --> break c ( b^{56, 16}_2 ∧ b^{56, 16}_1 ∧ -b^{56, 16}_0 ∧ -p_896) -> break c in CNF: c -b^{56, 16}_2 ∨ -b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ p_896 ∨ break c in DIMACS: -17309 -17310 17311 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 16}_2 ∧ -b^{56, 16}_1 ∧ -b^{56, 16}_0 ∧ true) c in CNF: c -b^{56, 16}_2 ∨ b^{56, 16}_1 ∨ b^{56, 16}_0 ∨ false c in DIMACS: -17309 17310 17311 0 c 3 does not represent an automaton state. c -(-b^{56, 16}_2 ∧ b^{56, 16}_1 ∧ b^{56, 16}_0 ∧ true) c in CNF: c b^{56, 16}_2 ∨ -b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ false c in DIMACS: 17309 -17310 -17311 0 c -3 does not represent an automaton state. c -( b^{56, 16}_2 ∧ b^{56, 16}_1 ∧ b^{56, 16}_0 ∧ true) c in CNF: c -b^{56, 16}_2 ∨ -b^{56, 16}_1 ∨ -b^{56, 16}_0 ∨ false c in DIMACS: -17309 -17310 -17311 0 c i = 17 c -2+1 --> -1 c ( b^{56, 17}_2 ∧ b^{56, 17}_1 ∧ -b^{56, 17}_0 ∧ p_952) -> ( b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ b^{56, 18}_0) c in CNF: c -b^{56, 17}_2 ∨ -b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ -p_952 ∨ b^{56, 18}_2 c -b^{56, 17}_2 ∨ -b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ -p_952 ∨ -b^{56, 18}_1 c -b^{56, 17}_2 ∨ -b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ -p_952 ∨ b^{56, 18}_0 c in DIMACS: -17312 -17313 17314 -952 17315 0 -17312 -17313 17314 -952 -17316 0 -17312 -17313 17314 -952 17317 0 c -1+1 --> 0 c ( b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ b^{56, 17}_0 ∧ p_952) -> (-b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ -b^{56, 18}_0) c in CNF: c -b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ -p_952 ∨ -b^{56, 18}_2 c -b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ -p_952 ∨ -b^{56, 18}_1 c -b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ -p_952 ∨ -b^{56, 18}_0 c in DIMACS: -17312 17313 -17314 -952 -17315 0 -17312 17313 -17314 -952 -17316 0 -17312 17313 -17314 -952 -17317 0 c 0+1 --> 1 c (-b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ -b^{56, 17}_0 ∧ p_952) -> (-b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ b^{56, 18}_0) c in CNF: c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ -p_952 ∨ -b^{56, 18}_2 c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ -p_952 ∨ -b^{56, 18}_1 c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ -p_952 ∨ b^{56, 18}_0 c in DIMACS: 17312 17313 17314 -952 -17315 0 17312 17313 17314 -952 -17316 0 17312 17313 17314 -952 17317 0 c 1+1 --> 2 c (-b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ b^{56, 17}_0 ∧ p_952) -> (-b^{56, 18}_2 ∧ b^{56, 18}_1 ∧ -b^{56, 18}_0) c in CNF: c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ -p_952 ∨ -b^{56, 18}_2 c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ -p_952 ∨ b^{56, 18}_1 c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ -p_952 ∨ -b^{56, 18}_0 c in DIMACS: 17312 17313 -17314 -952 -17315 0 17312 17313 -17314 -952 17316 0 17312 17313 -17314 -952 -17317 0 c 2+1 --> break c (-b^{56, 17}_2 ∧ b^{56, 17}_1 ∧ -b^{56, 17}_0 ∧ p_952) -> break c in CNF: c b^{56, 17}_2 ∨ -b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ -p_952 ∨ break c in DIMACS: 17312 -17313 17314 -952 1162 0 c 2-1 --> 1 c (-b^{56, 17}_2 ∧ b^{56, 17}_1 ∧ -b^{56, 17}_0 ∧ -p_952) -> (-b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ b^{56, 18}_0) c in CNF: c b^{56, 17}_2 ∨ -b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ p_952 ∨ -b^{56, 18}_2 c b^{56, 17}_2 ∨ -b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ p_952 ∨ -b^{56, 18}_1 c b^{56, 17}_2 ∨ -b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ p_952 ∨ b^{56, 18}_0 c in DIMACS: 17312 -17313 17314 952 -17315 0 17312 -17313 17314 952 -17316 0 17312 -17313 17314 952 17317 0 c 1-1 --> 0 c (-b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ b^{56, 17}_0 ∧ -p_952) -> (-b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ -b^{56, 18}_0) c in CNF: c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ p_952 ∨ -b^{56, 18}_2 c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ p_952 ∨ -b^{56, 18}_1 c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ p_952 ∨ -b^{56, 18}_0 c in DIMACS: 17312 17313 -17314 952 -17315 0 17312 17313 -17314 952 -17316 0 17312 17313 -17314 952 -17317 0 c 0-1 --> -1 c (-b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ -b^{56, 17}_0 ∧ -p_952) -> ( b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ b^{56, 18}_0) c in CNF: c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ p_952 ∨ b^{56, 18}_2 c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ p_952 ∨ -b^{56, 18}_1 c b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ p_952 ∨ b^{56, 18}_0 c in DIMACS: 17312 17313 17314 952 17315 0 17312 17313 17314 952 -17316 0 17312 17313 17314 952 17317 0 c -1-1 --> -2 c ( b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ b^{56, 17}_0 ∧ -p_952) -> ( b^{56, 18}_2 ∧ b^{56, 18}_1 ∧ -b^{56, 18}_0) c in CNF: c -b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ p_952 ∨ b^{56, 18}_2 c -b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ p_952 ∨ b^{56, 18}_1 c -b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ p_952 ∨ -b^{56, 18}_0 c in DIMACS: -17312 17313 -17314 952 17315 0 -17312 17313 -17314 952 17316 0 -17312 17313 -17314 952 -17317 0 c -2-1 --> break c ( b^{56, 17}_2 ∧ b^{56, 17}_1 ∧ -b^{56, 17}_0 ∧ -p_952) -> break c in CNF: c -b^{56, 17}_2 ∨ -b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ p_952 ∨ break c in DIMACS: -17312 -17313 17314 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 17}_2 ∧ -b^{56, 17}_1 ∧ -b^{56, 17}_0 ∧ true) c in CNF: c -b^{56, 17}_2 ∨ b^{56, 17}_1 ∨ b^{56, 17}_0 ∨ false c in DIMACS: -17312 17313 17314 0 c 3 does not represent an automaton state. c -(-b^{56, 17}_2 ∧ b^{56, 17}_1 ∧ b^{56, 17}_0 ∧ true) c in CNF: c b^{56, 17}_2 ∨ -b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ false c in DIMACS: 17312 -17313 -17314 0 c -3 does not represent an automaton state. c -( b^{56, 17}_2 ∧ b^{56, 17}_1 ∧ b^{56, 17}_0 ∧ true) c in CNF: c -b^{56, 17}_2 ∨ -b^{56, 17}_1 ∨ -b^{56, 17}_0 ∨ false c in DIMACS: -17312 -17313 -17314 0 c i = 18 c -2+1 --> -1 c ( b^{56, 18}_2 ∧ b^{56, 18}_1 ∧ -b^{56, 18}_0 ∧ p_1008) -> ( b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ b^{56, 19}_0) c in CNF: c -b^{56, 18}_2 ∨ -b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ -p_1008 ∨ b^{56, 19}_2 c -b^{56, 18}_2 ∨ -b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ -p_1008 ∨ -b^{56, 19}_1 c -b^{56, 18}_2 ∨ -b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ -p_1008 ∨ b^{56, 19}_0 c in DIMACS: -17315 -17316 17317 -1008 17318 0 -17315 -17316 17317 -1008 -17319 0 -17315 -17316 17317 -1008 17320 0 c -1+1 --> 0 c ( b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ b^{56, 18}_0 ∧ p_1008) -> (-b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ -b^{56, 19}_0) c in CNF: c -b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ -p_1008 ∨ -b^{56, 19}_2 c -b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ -p_1008 ∨ -b^{56, 19}_1 c -b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ -p_1008 ∨ -b^{56, 19}_0 c in DIMACS: -17315 17316 -17317 -1008 -17318 0 -17315 17316 -17317 -1008 -17319 0 -17315 17316 -17317 -1008 -17320 0 c 0+1 --> 1 c (-b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ -b^{56, 18}_0 ∧ p_1008) -> (-b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ b^{56, 19}_0) c in CNF: c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ -p_1008 ∨ -b^{56, 19}_2 c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ -p_1008 ∨ -b^{56, 19}_1 c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ -p_1008 ∨ b^{56, 19}_0 c in DIMACS: 17315 17316 17317 -1008 -17318 0 17315 17316 17317 -1008 -17319 0 17315 17316 17317 -1008 17320 0 c 1+1 --> 2 c (-b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ b^{56, 18}_0 ∧ p_1008) -> (-b^{56, 19}_2 ∧ b^{56, 19}_1 ∧ -b^{56, 19}_0) c in CNF: c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ -p_1008 ∨ -b^{56, 19}_2 c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ -p_1008 ∨ b^{56, 19}_1 c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ -p_1008 ∨ -b^{56, 19}_0 c in DIMACS: 17315 17316 -17317 -1008 -17318 0 17315 17316 -17317 -1008 17319 0 17315 17316 -17317 -1008 -17320 0 c 2+1 --> break c (-b^{56, 18}_2 ∧ b^{56, 18}_1 ∧ -b^{56, 18}_0 ∧ p_1008) -> break c in CNF: c b^{56, 18}_2 ∨ -b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ -p_1008 ∨ break c in DIMACS: 17315 -17316 17317 -1008 1162 0 c 2-1 --> 1 c (-b^{56, 18}_2 ∧ b^{56, 18}_1 ∧ -b^{56, 18}_0 ∧ -p_1008) -> (-b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ b^{56, 19}_0) c in CNF: c b^{56, 18}_2 ∨ -b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ p_1008 ∨ -b^{56, 19}_2 c b^{56, 18}_2 ∨ -b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ p_1008 ∨ -b^{56, 19}_1 c b^{56, 18}_2 ∨ -b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ p_1008 ∨ b^{56, 19}_0 c in DIMACS: 17315 -17316 17317 1008 -17318 0 17315 -17316 17317 1008 -17319 0 17315 -17316 17317 1008 17320 0 c 1-1 --> 0 c (-b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ b^{56, 18}_0 ∧ -p_1008) -> (-b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ -b^{56, 19}_0) c in CNF: c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ p_1008 ∨ -b^{56, 19}_2 c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ p_1008 ∨ -b^{56, 19}_1 c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ p_1008 ∨ -b^{56, 19}_0 c in DIMACS: 17315 17316 -17317 1008 -17318 0 17315 17316 -17317 1008 -17319 0 17315 17316 -17317 1008 -17320 0 c 0-1 --> -1 c (-b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ -b^{56, 18}_0 ∧ -p_1008) -> ( b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ b^{56, 19}_0) c in CNF: c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ p_1008 ∨ b^{56, 19}_2 c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ p_1008 ∨ -b^{56, 19}_1 c b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ p_1008 ∨ b^{56, 19}_0 c in DIMACS: 17315 17316 17317 1008 17318 0 17315 17316 17317 1008 -17319 0 17315 17316 17317 1008 17320 0 c -1-1 --> -2 c ( b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ b^{56, 18}_0 ∧ -p_1008) -> ( b^{56, 19}_2 ∧ b^{56, 19}_1 ∧ -b^{56, 19}_0) c in CNF: c -b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ p_1008 ∨ b^{56, 19}_2 c -b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ p_1008 ∨ b^{56, 19}_1 c -b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ p_1008 ∨ -b^{56, 19}_0 c in DIMACS: -17315 17316 -17317 1008 17318 0 -17315 17316 -17317 1008 17319 0 -17315 17316 -17317 1008 -17320 0 c -2-1 --> break c ( b^{56, 18}_2 ∧ b^{56, 18}_1 ∧ -b^{56, 18}_0 ∧ -p_1008) -> break c in CNF: c -b^{56, 18}_2 ∨ -b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ p_1008 ∨ break c in DIMACS: -17315 -17316 17317 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 18}_2 ∧ -b^{56, 18}_1 ∧ -b^{56, 18}_0 ∧ true) c in CNF: c -b^{56, 18}_2 ∨ b^{56, 18}_1 ∨ b^{56, 18}_0 ∨ false c in DIMACS: -17315 17316 17317 0 c 3 does not represent an automaton state. c -(-b^{56, 18}_2 ∧ b^{56, 18}_1 ∧ b^{56, 18}_0 ∧ true) c in CNF: c b^{56, 18}_2 ∨ -b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ false c in DIMACS: 17315 -17316 -17317 0 c -3 does not represent an automaton state. c -( b^{56, 18}_2 ∧ b^{56, 18}_1 ∧ b^{56, 18}_0 ∧ true) c in CNF: c -b^{56, 18}_2 ∨ -b^{56, 18}_1 ∨ -b^{56, 18}_0 ∨ false c in DIMACS: -17315 -17316 -17317 0 c i = 19 c -2+1 --> -1 c ( b^{56, 19}_2 ∧ b^{56, 19}_1 ∧ -b^{56, 19}_0 ∧ p_1064) -> ( b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ b^{56, 20}_0) c in CNF: c -b^{56, 19}_2 ∨ -b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ -p_1064 ∨ b^{56, 20}_2 c -b^{56, 19}_2 ∨ -b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ -p_1064 ∨ -b^{56, 20}_1 c -b^{56, 19}_2 ∨ -b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ -p_1064 ∨ b^{56, 20}_0 c in DIMACS: -17318 -17319 17320 -1064 17321 0 -17318 -17319 17320 -1064 -17322 0 -17318 -17319 17320 -1064 17323 0 c -1+1 --> 0 c ( b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ b^{56, 19}_0 ∧ p_1064) -> (-b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ -b^{56, 20}_0) c in CNF: c -b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ -p_1064 ∨ -b^{56, 20}_2 c -b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ -p_1064 ∨ -b^{56, 20}_1 c -b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ -p_1064 ∨ -b^{56, 20}_0 c in DIMACS: -17318 17319 -17320 -1064 -17321 0 -17318 17319 -17320 -1064 -17322 0 -17318 17319 -17320 -1064 -17323 0 c 0+1 --> 1 c (-b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ -b^{56, 19}_0 ∧ p_1064) -> (-b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ b^{56, 20}_0) c in CNF: c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ -p_1064 ∨ -b^{56, 20}_2 c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ -p_1064 ∨ -b^{56, 20}_1 c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ -p_1064 ∨ b^{56, 20}_0 c in DIMACS: 17318 17319 17320 -1064 -17321 0 17318 17319 17320 -1064 -17322 0 17318 17319 17320 -1064 17323 0 c 1+1 --> 2 c (-b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ b^{56, 19}_0 ∧ p_1064) -> (-b^{56, 20}_2 ∧ b^{56, 20}_1 ∧ -b^{56, 20}_0) c in CNF: c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ -p_1064 ∨ -b^{56, 20}_2 c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ -p_1064 ∨ b^{56, 20}_1 c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ -p_1064 ∨ -b^{56, 20}_0 c in DIMACS: 17318 17319 -17320 -1064 -17321 0 17318 17319 -17320 -1064 17322 0 17318 17319 -17320 -1064 -17323 0 c 2+1 --> break c (-b^{56, 19}_2 ∧ b^{56, 19}_1 ∧ -b^{56, 19}_0 ∧ p_1064) -> break c in CNF: c b^{56, 19}_2 ∨ -b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ -p_1064 ∨ break c in DIMACS: 17318 -17319 17320 -1064 1162 0 c 2-1 --> 1 c (-b^{56, 19}_2 ∧ b^{56, 19}_1 ∧ -b^{56, 19}_0 ∧ -p_1064) -> (-b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ b^{56, 20}_0) c in CNF: c b^{56, 19}_2 ∨ -b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ p_1064 ∨ -b^{56, 20}_2 c b^{56, 19}_2 ∨ -b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ p_1064 ∨ -b^{56, 20}_1 c b^{56, 19}_2 ∨ -b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ p_1064 ∨ b^{56, 20}_0 c in DIMACS: 17318 -17319 17320 1064 -17321 0 17318 -17319 17320 1064 -17322 0 17318 -17319 17320 1064 17323 0 c 1-1 --> 0 c (-b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ b^{56, 19}_0 ∧ -p_1064) -> (-b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ -b^{56, 20}_0) c in CNF: c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ p_1064 ∨ -b^{56, 20}_2 c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ p_1064 ∨ -b^{56, 20}_1 c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ p_1064 ∨ -b^{56, 20}_0 c in DIMACS: 17318 17319 -17320 1064 -17321 0 17318 17319 -17320 1064 -17322 0 17318 17319 -17320 1064 -17323 0 c 0-1 --> -1 c (-b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ -b^{56, 19}_0 ∧ -p_1064) -> ( b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ b^{56, 20}_0) c in CNF: c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ p_1064 ∨ b^{56, 20}_2 c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ p_1064 ∨ -b^{56, 20}_1 c b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ p_1064 ∨ b^{56, 20}_0 c in DIMACS: 17318 17319 17320 1064 17321 0 17318 17319 17320 1064 -17322 0 17318 17319 17320 1064 17323 0 c -1-1 --> -2 c ( b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ b^{56, 19}_0 ∧ -p_1064) -> ( b^{56, 20}_2 ∧ b^{56, 20}_1 ∧ -b^{56, 20}_0) c in CNF: c -b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ p_1064 ∨ b^{56, 20}_2 c -b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ p_1064 ∨ b^{56, 20}_1 c -b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ p_1064 ∨ -b^{56, 20}_0 c in DIMACS: -17318 17319 -17320 1064 17321 0 -17318 17319 -17320 1064 17322 0 -17318 17319 -17320 1064 -17323 0 c -2-1 --> break c ( b^{56, 19}_2 ∧ b^{56, 19}_1 ∧ -b^{56, 19}_0 ∧ -p_1064) -> break c in CNF: c -b^{56, 19}_2 ∨ -b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ p_1064 ∨ break c in DIMACS: -17318 -17319 17320 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 19}_2 ∧ -b^{56, 19}_1 ∧ -b^{56, 19}_0 ∧ true) c in CNF: c -b^{56, 19}_2 ∨ b^{56, 19}_1 ∨ b^{56, 19}_0 ∨ false c in DIMACS: -17318 17319 17320 0 c 3 does not represent an automaton state. c -(-b^{56, 19}_2 ∧ b^{56, 19}_1 ∧ b^{56, 19}_0 ∧ true) c in CNF: c b^{56, 19}_2 ∨ -b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ false c in DIMACS: 17318 -17319 -17320 0 c -3 does not represent an automaton state. c -( b^{56, 19}_2 ∧ b^{56, 19}_1 ∧ b^{56, 19}_0 ∧ true) c in CNF: c -b^{56, 19}_2 ∨ -b^{56, 19}_1 ∨ -b^{56, 19}_0 ∨ false c in DIMACS: -17318 -17319 -17320 0 c i = 20 c -2+1 --> -1 c ( b^{56, 20}_2 ∧ b^{56, 20}_1 ∧ -b^{56, 20}_0 ∧ p_1120) -> ( b^{56, 21}_2 ∧ -b^{56, 21}_1 ∧ b^{56, 21}_0) c in CNF: c -b^{56, 20}_2 ∨ -b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ -p_1120 ∨ b^{56, 21}_2 c -b^{56, 20}_2 ∨ -b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ -p_1120 ∨ -b^{56, 21}_1 c -b^{56, 20}_2 ∨ -b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ -p_1120 ∨ b^{56, 21}_0 c in DIMACS: -17321 -17322 17323 -1120 17324 0 -17321 -17322 17323 -1120 -17325 0 -17321 -17322 17323 -1120 17326 0 c -1+1 --> 0 c ( b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ b^{56, 20}_0 ∧ p_1120) -> (-b^{56, 21}_2 ∧ -b^{56, 21}_1 ∧ -b^{56, 21}_0) c in CNF: c -b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ -p_1120 ∨ -b^{56, 21}_2 c -b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ -p_1120 ∨ -b^{56, 21}_1 c -b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ -p_1120 ∨ -b^{56, 21}_0 c in DIMACS: -17321 17322 -17323 -1120 -17324 0 -17321 17322 -17323 -1120 -17325 0 -17321 17322 -17323 -1120 -17326 0 c 0+1 --> 1 c (-b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ -b^{56, 20}_0 ∧ p_1120) -> (-b^{56, 21}_2 ∧ -b^{56, 21}_1 ∧ b^{56, 21}_0) c in CNF: c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ -p_1120 ∨ -b^{56, 21}_2 c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ -p_1120 ∨ -b^{56, 21}_1 c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ -p_1120 ∨ b^{56, 21}_0 c in DIMACS: 17321 17322 17323 -1120 -17324 0 17321 17322 17323 -1120 -17325 0 17321 17322 17323 -1120 17326 0 c 1+1 --> 2 c (-b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ b^{56, 20}_0 ∧ p_1120) -> (-b^{56, 21}_2 ∧ b^{56, 21}_1 ∧ -b^{56, 21}_0) c in CNF: c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ -p_1120 ∨ -b^{56, 21}_2 c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ -p_1120 ∨ b^{56, 21}_1 c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ -p_1120 ∨ -b^{56, 21}_0 c in DIMACS: 17321 17322 -17323 -1120 -17324 0 17321 17322 -17323 -1120 17325 0 17321 17322 -17323 -1120 -17326 0 c 2+1 --> break c (-b^{56, 20}_2 ∧ b^{56, 20}_1 ∧ -b^{56, 20}_0 ∧ p_1120) -> break c in CNF: c b^{56, 20}_2 ∨ -b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ -p_1120 ∨ break c in DIMACS: 17321 -17322 17323 -1120 1162 0 c 2-1 --> 1 c (-b^{56, 20}_2 ∧ b^{56, 20}_1 ∧ -b^{56, 20}_0 ∧ -p_1120) -> (-b^{56, 21}_2 ∧ -b^{56, 21}_1 ∧ b^{56, 21}_0) c in CNF: c b^{56, 20}_2 ∨ -b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ p_1120 ∨ -b^{56, 21}_2 c b^{56, 20}_2 ∨ -b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ p_1120 ∨ -b^{56, 21}_1 c b^{56, 20}_2 ∨ -b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ p_1120 ∨ b^{56, 21}_0 c in DIMACS: 17321 -17322 17323 1120 -17324 0 17321 -17322 17323 1120 -17325 0 17321 -17322 17323 1120 17326 0 c 1-1 --> 0 c (-b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ b^{56, 20}_0 ∧ -p_1120) -> (-b^{56, 21}_2 ∧ -b^{56, 21}_1 ∧ -b^{56, 21}_0) c in CNF: c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ p_1120 ∨ -b^{56, 21}_2 c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ p_1120 ∨ -b^{56, 21}_1 c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ p_1120 ∨ -b^{56, 21}_0 c in DIMACS: 17321 17322 -17323 1120 -17324 0 17321 17322 -17323 1120 -17325 0 17321 17322 -17323 1120 -17326 0 c 0-1 --> -1 c (-b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ -b^{56, 20}_0 ∧ -p_1120) -> ( b^{56, 21}_2 ∧ -b^{56, 21}_1 ∧ b^{56, 21}_0) c in CNF: c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ p_1120 ∨ b^{56, 21}_2 c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ p_1120 ∨ -b^{56, 21}_1 c b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ p_1120 ∨ b^{56, 21}_0 c in DIMACS: 17321 17322 17323 1120 17324 0 17321 17322 17323 1120 -17325 0 17321 17322 17323 1120 17326 0 c -1-1 --> -2 c ( b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ b^{56, 20}_0 ∧ -p_1120) -> ( b^{56, 21}_2 ∧ b^{56, 21}_1 ∧ -b^{56, 21}_0) c in CNF: c -b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ p_1120 ∨ b^{56, 21}_2 c -b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ p_1120 ∨ b^{56, 21}_1 c -b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ p_1120 ∨ -b^{56, 21}_0 c in DIMACS: -17321 17322 -17323 1120 17324 0 -17321 17322 -17323 1120 17325 0 -17321 17322 -17323 1120 -17326 0 c -2-1 --> break c ( b^{56, 20}_2 ∧ b^{56, 20}_1 ∧ -b^{56, 20}_0 ∧ -p_1120) -> break c in CNF: c -b^{56, 20}_2 ∨ -b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ p_1120 ∨ break c in DIMACS: -17321 -17322 17323 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{56, 20}_2 ∧ -b^{56, 20}_1 ∧ -b^{56, 20}_0 ∧ true) c in CNF: c -b^{56, 20}_2 ∨ b^{56, 20}_1 ∨ b^{56, 20}_0 ∨ false c in DIMACS: -17321 17322 17323 0 c 3 does not represent an automaton state. c -(-b^{56, 20}_2 ∧ b^{56, 20}_1 ∧ b^{56, 20}_0 ∧ true) c in CNF: c b^{56, 20}_2 ∨ -b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ false c in DIMACS: 17321 -17322 -17323 0 c -3 does not represent an automaton state. c -( b^{56, 20}_2 ∧ b^{56, 20}_1 ∧ b^{56, 20}_0 ∧ true) c in CNF: c -b^{56, 20}_2 ∨ -b^{56, 20}_1 ∨ -b^{56, 20}_0 ∨ false c in DIMACS: -17321 -17322 -17323 0 c INIT for k = 57 c -b^{57, 1}_2 c -b^{57, 1}_1 c -b^{57, 1}_0 c in DIMACS: -17327 0 -17328 0 -17329 0 c Transitions for k = 57 c i = 1 c -2+1 --> -1 c ( b^{57, 1}_2 ∧ b^{57, 1}_1 ∧ -b^{57, 1}_0 ∧ p_57) -> ( b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ b^{57, 2}_0) c in CNF: c -b^{57, 1}_2 ∨ -b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ -p_57 ∨ b^{57, 2}_2 c -b^{57, 1}_2 ∨ -b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ -p_57 ∨ -b^{57, 2}_1 c -b^{57, 1}_2 ∨ -b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ -p_57 ∨ b^{57, 2}_0 c in DIMACS: -17327 -17328 17329 -57 17330 0 -17327 -17328 17329 -57 -17331 0 -17327 -17328 17329 -57 17332 0 c -1+1 --> 0 c ( b^{57, 1}_2 ∧ -b^{57, 1}_1 ∧ b^{57, 1}_0 ∧ p_57) -> (-b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ -b^{57, 2}_0) c in CNF: c -b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ -p_57 ∨ -b^{57, 2}_2 c -b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ -p_57 ∨ -b^{57, 2}_1 c -b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ -p_57 ∨ -b^{57, 2}_0 c in DIMACS: -17327 17328 -17329 -57 -17330 0 -17327 17328 -17329 -57 -17331 0 -17327 17328 -17329 -57 -17332 0 c 0+1 --> 1 c (-b^{57, 1}_2 ∧ -b^{57, 1}_1 ∧ -b^{57, 1}_0 ∧ p_57) -> (-b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ b^{57, 2}_0) c in CNF: c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ -p_57 ∨ -b^{57, 2}_2 c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ -p_57 ∨ -b^{57, 2}_1 c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ -p_57 ∨ b^{57, 2}_0 c in DIMACS: 17327 17328 17329 -57 -17330 0 17327 17328 17329 -57 -17331 0 17327 17328 17329 -57 17332 0 c 1+1 --> 2 c (-b^{57, 1}_2 ∧ -b^{57, 1}_1 ∧ b^{57, 1}_0 ∧ p_57) -> (-b^{57, 2}_2 ∧ b^{57, 2}_1 ∧ -b^{57, 2}_0) c in CNF: c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ -p_57 ∨ -b^{57, 2}_2 c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ -p_57 ∨ b^{57, 2}_1 c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ -p_57 ∨ -b^{57, 2}_0 c in DIMACS: 17327 17328 -17329 -57 -17330 0 17327 17328 -17329 -57 17331 0 17327 17328 -17329 -57 -17332 0 c 2+1 --> break c (-b^{57, 1}_2 ∧ b^{57, 1}_1 ∧ -b^{57, 1}_0 ∧ p_57) -> break c in CNF: c b^{57, 1}_2 ∨ -b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ -p_57 ∨ break c in DIMACS: 17327 -17328 17329 -57 1162 0 c 2-1 --> 1 c (-b^{57, 1}_2 ∧ b^{57, 1}_1 ∧ -b^{57, 1}_0 ∧ -p_57) -> (-b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ b^{57, 2}_0) c in CNF: c b^{57, 1}_2 ∨ -b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ p_57 ∨ -b^{57, 2}_2 c b^{57, 1}_2 ∨ -b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ p_57 ∨ -b^{57, 2}_1 c b^{57, 1}_2 ∨ -b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ p_57 ∨ b^{57, 2}_0 c in DIMACS: 17327 -17328 17329 57 -17330 0 17327 -17328 17329 57 -17331 0 17327 -17328 17329 57 17332 0 c 1-1 --> 0 c (-b^{57, 1}_2 ∧ -b^{57, 1}_1 ∧ b^{57, 1}_0 ∧ -p_57) -> (-b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ -b^{57, 2}_0) c in CNF: c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ p_57 ∨ -b^{57, 2}_2 c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ p_57 ∨ -b^{57, 2}_1 c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ p_57 ∨ -b^{57, 2}_0 c in DIMACS: 17327 17328 -17329 57 -17330 0 17327 17328 -17329 57 -17331 0 17327 17328 -17329 57 -17332 0 c 0-1 --> -1 c (-b^{57, 1}_2 ∧ -b^{57, 1}_1 ∧ -b^{57, 1}_0 ∧ -p_57) -> ( b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ b^{57, 2}_0) c in CNF: c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ p_57 ∨ b^{57, 2}_2 c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ p_57 ∨ -b^{57, 2}_1 c b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ p_57 ∨ b^{57, 2}_0 c in DIMACS: 17327 17328 17329 57 17330 0 17327 17328 17329 57 -17331 0 17327 17328 17329 57 17332 0 c -1-1 --> -2 c ( b^{57, 1}_2 ∧ -b^{57, 1}_1 ∧ b^{57, 1}_0 ∧ -p_57) -> ( b^{57, 2}_2 ∧ b^{57, 2}_1 ∧ -b^{57, 2}_0) c in CNF: c -b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ p_57 ∨ b^{57, 2}_2 c -b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ p_57 ∨ b^{57, 2}_1 c -b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ p_57 ∨ -b^{57, 2}_0 c in DIMACS: -17327 17328 -17329 57 17330 0 -17327 17328 -17329 57 17331 0 -17327 17328 -17329 57 -17332 0 c -2-1 --> break c ( b^{57, 1}_2 ∧ b^{57, 1}_1 ∧ -b^{57, 1}_0 ∧ -p_57) -> break c in CNF: c -b^{57, 1}_2 ∨ -b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ p_57 ∨ break c in DIMACS: -17327 -17328 17329 57 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 1}_2 ∧ -b^{57, 1}_1 ∧ -b^{57, 1}_0 ∧ true) c in CNF: c -b^{57, 1}_2 ∨ b^{57, 1}_1 ∨ b^{57, 1}_0 ∨ false c in DIMACS: -17327 17328 17329 0 c 3 does not represent an automaton state. c -(-b^{57, 1}_2 ∧ b^{57, 1}_1 ∧ b^{57, 1}_0 ∧ true) c in CNF: c b^{57, 1}_2 ∨ -b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ false c in DIMACS: 17327 -17328 -17329 0 c -3 does not represent an automaton state. c -( b^{57, 1}_2 ∧ b^{57, 1}_1 ∧ b^{57, 1}_0 ∧ true) c in CNF: c -b^{57, 1}_2 ∨ -b^{57, 1}_1 ∨ -b^{57, 1}_0 ∨ false c in DIMACS: -17327 -17328 -17329 0 c i = 2 c -2+1 --> -1 c ( b^{57, 2}_2 ∧ b^{57, 2}_1 ∧ -b^{57, 2}_0 ∧ p_114) -> ( b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ b^{57, 3}_0) c in CNF: c -b^{57, 2}_2 ∨ -b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ -p_114 ∨ b^{57, 3}_2 c -b^{57, 2}_2 ∨ -b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ -p_114 ∨ -b^{57, 3}_1 c -b^{57, 2}_2 ∨ -b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ -p_114 ∨ b^{57, 3}_0 c in DIMACS: -17330 -17331 17332 -114 17333 0 -17330 -17331 17332 -114 -17334 0 -17330 -17331 17332 -114 17335 0 c -1+1 --> 0 c ( b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ b^{57, 2}_0 ∧ p_114) -> (-b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ -b^{57, 3}_0) c in CNF: c -b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ -p_114 ∨ -b^{57, 3}_2 c -b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ -p_114 ∨ -b^{57, 3}_1 c -b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ -p_114 ∨ -b^{57, 3}_0 c in DIMACS: -17330 17331 -17332 -114 -17333 0 -17330 17331 -17332 -114 -17334 0 -17330 17331 -17332 -114 -17335 0 c 0+1 --> 1 c (-b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ -b^{57, 2}_0 ∧ p_114) -> (-b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ b^{57, 3}_0) c in CNF: c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ -p_114 ∨ -b^{57, 3}_2 c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ -p_114 ∨ -b^{57, 3}_1 c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ -p_114 ∨ b^{57, 3}_0 c in DIMACS: 17330 17331 17332 -114 -17333 0 17330 17331 17332 -114 -17334 0 17330 17331 17332 -114 17335 0 c 1+1 --> 2 c (-b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ b^{57, 2}_0 ∧ p_114) -> (-b^{57, 3}_2 ∧ b^{57, 3}_1 ∧ -b^{57, 3}_0) c in CNF: c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ -p_114 ∨ -b^{57, 3}_2 c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ -p_114 ∨ b^{57, 3}_1 c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ -p_114 ∨ -b^{57, 3}_0 c in DIMACS: 17330 17331 -17332 -114 -17333 0 17330 17331 -17332 -114 17334 0 17330 17331 -17332 -114 -17335 0 c 2+1 --> break c (-b^{57, 2}_2 ∧ b^{57, 2}_1 ∧ -b^{57, 2}_0 ∧ p_114) -> break c in CNF: c b^{57, 2}_2 ∨ -b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ -p_114 ∨ break c in DIMACS: 17330 -17331 17332 -114 1162 0 c 2-1 --> 1 c (-b^{57, 2}_2 ∧ b^{57, 2}_1 ∧ -b^{57, 2}_0 ∧ -p_114) -> (-b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ b^{57, 3}_0) c in CNF: c b^{57, 2}_2 ∨ -b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ p_114 ∨ -b^{57, 3}_2 c b^{57, 2}_2 ∨ -b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ p_114 ∨ -b^{57, 3}_1 c b^{57, 2}_2 ∨ -b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ p_114 ∨ b^{57, 3}_0 c in DIMACS: 17330 -17331 17332 114 -17333 0 17330 -17331 17332 114 -17334 0 17330 -17331 17332 114 17335 0 c 1-1 --> 0 c (-b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ b^{57, 2}_0 ∧ -p_114) -> (-b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ -b^{57, 3}_0) c in CNF: c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ p_114 ∨ -b^{57, 3}_2 c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ p_114 ∨ -b^{57, 3}_1 c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ p_114 ∨ -b^{57, 3}_0 c in DIMACS: 17330 17331 -17332 114 -17333 0 17330 17331 -17332 114 -17334 0 17330 17331 -17332 114 -17335 0 c 0-1 --> -1 c (-b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ -b^{57, 2}_0 ∧ -p_114) -> ( b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ b^{57, 3}_0) c in CNF: c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ p_114 ∨ b^{57, 3}_2 c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ p_114 ∨ -b^{57, 3}_1 c b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ p_114 ∨ b^{57, 3}_0 c in DIMACS: 17330 17331 17332 114 17333 0 17330 17331 17332 114 -17334 0 17330 17331 17332 114 17335 0 c -1-1 --> -2 c ( b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ b^{57, 2}_0 ∧ -p_114) -> ( b^{57, 3}_2 ∧ b^{57, 3}_1 ∧ -b^{57, 3}_0) c in CNF: c -b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ p_114 ∨ b^{57, 3}_2 c -b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ p_114 ∨ b^{57, 3}_1 c -b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ p_114 ∨ -b^{57, 3}_0 c in DIMACS: -17330 17331 -17332 114 17333 0 -17330 17331 -17332 114 17334 0 -17330 17331 -17332 114 -17335 0 c -2-1 --> break c ( b^{57, 2}_2 ∧ b^{57, 2}_1 ∧ -b^{57, 2}_0 ∧ -p_114) -> break c in CNF: c -b^{57, 2}_2 ∨ -b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ p_114 ∨ break c in DIMACS: -17330 -17331 17332 114 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 2}_2 ∧ -b^{57, 2}_1 ∧ -b^{57, 2}_0 ∧ true) c in CNF: c -b^{57, 2}_2 ∨ b^{57, 2}_1 ∨ b^{57, 2}_0 ∨ false c in DIMACS: -17330 17331 17332 0 c 3 does not represent an automaton state. c -(-b^{57, 2}_2 ∧ b^{57, 2}_1 ∧ b^{57, 2}_0 ∧ true) c in CNF: c b^{57, 2}_2 ∨ -b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ false c in DIMACS: 17330 -17331 -17332 0 c -3 does not represent an automaton state. c -( b^{57, 2}_2 ∧ b^{57, 2}_1 ∧ b^{57, 2}_0 ∧ true) c in CNF: c -b^{57, 2}_2 ∨ -b^{57, 2}_1 ∨ -b^{57, 2}_0 ∨ false c in DIMACS: -17330 -17331 -17332 0 c i = 3 c -2+1 --> -1 c ( b^{57, 3}_2 ∧ b^{57, 3}_1 ∧ -b^{57, 3}_0 ∧ p_171) -> ( b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ b^{57, 4}_0) c in CNF: c -b^{57, 3}_2 ∨ -b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ -p_171 ∨ b^{57, 4}_2 c -b^{57, 3}_2 ∨ -b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ -p_171 ∨ -b^{57, 4}_1 c -b^{57, 3}_2 ∨ -b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ -p_171 ∨ b^{57, 4}_0 c in DIMACS: -17333 -17334 17335 -171 17336 0 -17333 -17334 17335 -171 -17337 0 -17333 -17334 17335 -171 17338 0 c -1+1 --> 0 c ( b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ b^{57, 3}_0 ∧ p_171) -> (-b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ -b^{57, 4}_0) c in CNF: c -b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ -p_171 ∨ -b^{57, 4}_2 c -b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ -p_171 ∨ -b^{57, 4}_1 c -b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ -p_171 ∨ -b^{57, 4}_0 c in DIMACS: -17333 17334 -17335 -171 -17336 0 -17333 17334 -17335 -171 -17337 0 -17333 17334 -17335 -171 -17338 0 c 0+1 --> 1 c (-b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ -b^{57, 3}_0 ∧ p_171) -> (-b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ b^{57, 4}_0) c in CNF: c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ -p_171 ∨ -b^{57, 4}_2 c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ -p_171 ∨ -b^{57, 4}_1 c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ -p_171 ∨ b^{57, 4}_0 c in DIMACS: 17333 17334 17335 -171 -17336 0 17333 17334 17335 -171 -17337 0 17333 17334 17335 -171 17338 0 c 1+1 --> 2 c (-b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ b^{57, 3}_0 ∧ p_171) -> (-b^{57, 4}_2 ∧ b^{57, 4}_1 ∧ -b^{57, 4}_0) c in CNF: c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ -p_171 ∨ -b^{57, 4}_2 c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ -p_171 ∨ b^{57, 4}_1 c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ -p_171 ∨ -b^{57, 4}_0 c in DIMACS: 17333 17334 -17335 -171 -17336 0 17333 17334 -17335 -171 17337 0 17333 17334 -17335 -171 -17338 0 c 2+1 --> break c (-b^{57, 3}_2 ∧ b^{57, 3}_1 ∧ -b^{57, 3}_0 ∧ p_171) -> break c in CNF: c b^{57, 3}_2 ∨ -b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ -p_171 ∨ break c in DIMACS: 17333 -17334 17335 -171 1162 0 c 2-1 --> 1 c (-b^{57, 3}_2 ∧ b^{57, 3}_1 ∧ -b^{57, 3}_0 ∧ -p_171) -> (-b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ b^{57, 4}_0) c in CNF: c b^{57, 3}_2 ∨ -b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ p_171 ∨ -b^{57, 4}_2 c b^{57, 3}_2 ∨ -b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ p_171 ∨ -b^{57, 4}_1 c b^{57, 3}_2 ∨ -b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ p_171 ∨ b^{57, 4}_0 c in DIMACS: 17333 -17334 17335 171 -17336 0 17333 -17334 17335 171 -17337 0 17333 -17334 17335 171 17338 0 c 1-1 --> 0 c (-b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ b^{57, 3}_0 ∧ -p_171) -> (-b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ -b^{57, 4}_0) c in CNF: c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ p_171 ∨ -b^{57, 4}_2 c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ p_171 ∨ -b^{57, 4}_1 c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ p_171 ∨ -b^{57, 4}_0 c in DIMACS: 17333 17334 -17335 171 -17336 0 17333 17334 -17335 171 -17337 0 17333 17334 -17335 171 -17338 0 c 0-1 --> -1 c (-b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ -b^{57, 3}_0 ∧ -p_171) -> ( b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ b^{57, 4}_0) c in CNF: c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ p_171 ∨ b^{57, 4}_2 c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ p_171 ∨ -b^{57, 4}_1 c b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ p_171 ∨ b^{57, 4}_0 c in DIMACS: 17333 17334 17335 171 17336 0 17333 17334 17335 171 -17337 0 17333 17334 17335 171 17338 0 c -1-1 --> -2 c ( b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ b^{57, 3}_0 ∧ -p_171) -> ( b^{57, 4}_2 ∧ b^{57, 4}_1 ∧ -b^{57, 4}_0) c in CNF: c -b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ p_171 ∨ b^{57, 4}_2 c -b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ p_171 ∨ b^{57, 4}_1 c -b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ p_171 ∨ -b^{57, 4}_0 c in DIMACS: -17333 17334 -17335 171 17336 0 -17333 17334 -17335 171 17337 0 -17333 17334 -17335 171 -17338 0 c -2-1 --> break c ( b^{57, 3}_2 ∧ b^{57, 3}_1 ∧ -b^{57, 3}_0 ∧ -p_171) -> break c in CNF: c -b^{57, 3}_2 ∨ -b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ p_171 ∨ break c in DIMACS: -17333 -17334 17335 171 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 3}_2 ∧ -b^{57, 3}_1 ∧ -b^{57, 3}_0 ∧ true) c in CNF: c -b^{57, 3}_2 ∨ b^{57, 3}_1 ∨ b^{57, 3}_0 ∨ false c in DIMACS: -17333 17334 17335 0 c 3 does not represent an automaton state. c -(-b^{57, 3}_2 ∧ b^{57, 3}_1 ∧ b^{57, 3}_0 ∧ true) c in CNF: c b^{57, 3}_2 ∨ -b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ false c in DIMACS: 17333 -17334 -17335 0 c -3 does not represent an automaton state. c -( b^{57, 3}_2 ∧ b^{57, 3}_1 ∧ b^{57, 3}_0 ∧ true) c in CNF: c -b^{57, 3}_2 ∨ -b^{57, 3}_1 ∨ -b^{57, 3}_0 ∨ false c in DIMACS: -17333 -17334 -17335 0 c i = 4 c -2+1 --> -1 c ( b^{57, 4}_2 ∧ b^{57, 4}_1 ∧ -b^{57, 4}_0 ∧ p_228) -> ( b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ b^{57, 5}_0) c in CNF: c -b^{57, 4}_2 ∨ -b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ -p_228 ∨ b^{57, 5}_2 c -b^{57, 4}_2 ∨ -b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ -p_228 ∨ -b^{57, 5}_1 c -b^{57, 4}_2 ∨ -b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ -p_228 ∨ b^{57, 5}_0 c in DIMACS: -17336 -17337 17338 -228 17339 0 -17336 -17337 17338 -228 -17340 0 -17336 -17337 17338 -228 17341 0 c -1+1 --> 0 c ( b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ b^{57, 4}_0 ∧ p_228) -> (-b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ -b^{57, 5}_0) c in CNF: c -b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ -p_228 ∨ -b^{57, 5}_2 c -b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ -p_228 ∨ -b^{57, 5}_1 c -b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ -p_228 ∨ -b^{57, 5}_0 c in DIMACS: -17336 17337 -17338 -228 -17339 0 -17336 17337 -17338 -228 -17340 0 -17336 17337 -17338 -228 -17341 0 c 0+1 --> 1 c (-b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ -b^{57, 4}_0 ∧ p_228) -> (-b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ b^{57, 5}_0) c in CNF: c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ -p_228 ∨ -b^{57, 5}_2 c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ -p_228 ∨ -b^{57, 5}_1 c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ -p_228 ∨ b^{57, 5}_0 c in DIMACS: 17336 17337 17338 -228 -17339 0 17336 17337 17338 -228 -17340 0 17336 17337 17338 -228 17341 0 c 1+1 --> 2 c (-b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ b^{57, 4}_0 ∧ p_228) -> (-b^{57, 5}_2 ∧ b^{57, 5}_1 ∧ -b^{57, 5}_0) c in CNF: c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ -p_228 ∨ -b^{57, 5}_2 c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ -p_228 ∨ b^{57, 5}_1 c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ -p_228 ∨ -b^{57, 5}_0 c in DIMACS: 17336 17337 -17338 -228 -17339 0 17336 17337 -17338 -228 17340 0 17336 17337 -17338 -228 -17341 0 c 2+1 --> break c (-b^{57, 4}_2 ∧ b^{57, 4}_1 ∧ -b^{57, 4}_0 ∧ p_228) -> break c in CNF: c b^{57, 4}_2 ∨ -b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ -p_228 ∨ break c in DIMACS: 17336 -17337 17338 -228 1162 0 c 2-1 --> 1 c (-b^{57, 4}_2 ∧ b^{57, 4}_1 ∧ -b^{57, 4}_0 ∧ -p_228) -> (-b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ b^{57, 5}_0) c in CNF: c b^{57, 4}_2 ∨ -b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ p_228 ∨ -b^{57, 5}_2 c b^{57, 4}_2 ∨ -b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ p_228 ∨ -b^{57, 5}_1 c b^{57, 4}_2 ∨ -b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ p_228 ∨ b^{57, 5}_0 c in DIMACS: 17336 -17337 17338 228 -17339 0 17336 -17337 17338 228 -17340 0 17336 -17337 17338 228 17341 0 c 1-1 --> 0 c (-b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ b^{57, 4}_0 ∧ -p_228) -> (-b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ -b^{57, 5}_0) c in CNF: c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ p_228 ∨ -b^{57, 5}_2 c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ p_228 ∨ -b^{57, 5}_1 c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ p_228 ∨ -b^{57, 5}_0 c in DIMACS: 17336 17337 -17338 228 -17339 0 17336 17337 -17338 228 -17340 0 17336 17337 -17338 228 -17341 0 c 0-1 --> -1 c (-b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ -b^{57, 4}_0 ∧ -p_228) -> ( b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ b^{57, 5}_0) c in CNF: c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ p_228 ∨ b^{57, 5}_2 c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ p_228 ∨ -b^{57, 5}_1 c b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ p_228 ∨ b^{57, 5}_0 c in DIMACS: 17336 17337 17338 228 17339 0 17336 17337 17338 228 -17340 0 17336 17337 17338 228 17341 0 c -1-1 --> -2 c ( b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ b^{57, 4}_0 ∧ -p_228) -> ( b^{57, 5}_2 ∧ b^{57, 5}_1 ∧ -b^{57, 5}_0) c in CNF: c -b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ p_228 ∨ b^{57, 5}_2 c -b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ p_228 ∨ b^{57, 5}_1 c -b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ p_228 ∨ -b^{57, 5}_0 c in DIMACS: -17336 17337 -17338 228 17339 0 -17336 17337 -17338 228 17340 0 -17336 17337 -17338 228 -17341 0 c -2-1 --> break c ( b^{57, 4}_2 ∧ b^{57, 4}_1 ∧ -b^{57, 4}_0 ∧ -p_228) -> break c in CNF: c -b^{57, 4}_2 ∨ -b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ p_228 ∨ break c in DIMACS: -17336 -17337 17338 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 4}_2 ∧ -b^{57, 4}_1 ∧ -b^{57, 4}_0 ∧ true) c in CNF: c -b^{57, 4}_2 ∨ b^{57, 4}_1 ∨ b^{57, 4}_0 ∨ false c in DIMACS: -17336 17337 17338 0 c 3 does not represent an automaton state. c -(-b^{57, 4}_2 ∧ b^{57, 4}_1 ∧ b^{57, 4}_0 ∧ true) c in CNF: c b^{57, 4}_2 ∨ -b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ false c in DIMACS: 17336 -17337 -17338 0 c -3 does not represent an automaton state. c -( b^{57, 4}_2 ∧ b^{57, 4}_1 ∧ b^{57, 4}_0 ∧ true) c in CNF: c -b^{57, 4}_2 ∨ -b^{57, 4}_1 ∨ -b^{57, 4}_0 ∨ false c in DIMACS: -17336 -17337 -17338 0 c i = 5 c -2+1 --> -1 c ( b^{57, 5}_2 ∧ b^{57, 5}_1 ∧ -b^{57, 5}_0 ∧ p_285) -> ( b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ b^{57, 6}_0) c in CNF: c -b^{57, 5}_2 ∨ -b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ -p_285 ∨ b^{57, 6}_2 c -b^{57, 5}_2 ∨ -b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ -p_285 ∨ -b^{57, 6}_1 c -b^{57, 5}_2 ∨ -b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ -p_285 ∨ b^{57, 6}_0 c in DIMACS: -17339 -17340 17341 -285 17342 0 -17339 -17340 17341 -285 -17343 0 -17339 -17340 17341 -285 17344 0 c -1+1 --> 0 c ( b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ b^{57, 5}_0 ∧ p_285) -> (-b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ -b^{57, 6}_0) c in CNF: c -b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ -p_285 ∨ -b^{57, 6}_2 c -b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ -p_285 ∨ -b^{57, 6}_1 c -b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ -p_285 ∨ -b^{57, 6}_0 c in DIMACS: -17339 17340 -17341 -285 -17342 0 -17339 17340 -17341 -285 -17343 0 -17339 17340 -17341 -285 -17344 0 c 0+1 --> 1 c (-b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ -b^{57, 5}_0 ∧ p_285) -> (-b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ b^{57, 6}_0) c in CNF: c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ -p_285 ∨ -b^{57, 6}_2 c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ -p_285 ∨ -b^{57, 6}_1 c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ -p_285 ∨ b^{57, 6}_0 c in DIMACS: 17339 17340 17341 -285 -17342 0 17339 17340 17341 -285 -17343 0 17339 17340 17341 -285 17344 0 c 1+1 --> 2 c (-b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ b^{57, 5}_0 ∧ p_285) -> (-b^{57, 6}_2 ∧ b^{57, 6}_1 ∧ -b^{57, 6}_0) c in CNF: c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ -p_285 ∨ -b^{57, 6}_2 c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ -p_285 ∨ b^{57, 6}_1 c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ -p_285 ∨ -b^{57, 6}_0 c in DIMACS: 17339 17340 -17341 -285 -17342 0 17339 17340 -17341 -285 17343 0 17339 17340 -17341 -285 -17344 0 c 2+1 --> break c (-b^{57, 5}_2 ∧ b^{57, 5}_1 ∧ -b^{57, 5}_0 ∧ p_285) -> break c in CNF: c b^{57, 5}_2 ∨ -b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ -p_285 ∨ break c in DIMACS: 17339 -17340 17341 -285 1162 0 c 2-1 --> 1 c (-b^{57, 5}_2 ∧ b^{57, 5}_1 ∧ -b^{57, 5}_0 ∧ -p_285) -> (-b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ b^{57, 6}_0) c in CNF: c b^{57, 5}_2 ∨ -b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ p_285 ∨ -b^{57, 6}_2 c b^{57, 5}_2 ∨ -b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ p_285 ∨ -b^{57, 6}_1 c b^{57, 5}_2 ∨ -b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ p_285 ∨ b^{57, 6}_0 c in DIMACS: 17339 -17340 17341 285 -17342 0 17339 -17340 17341 285 -17343 0 17339 -17340 17341 285 17344 0 c 1-1 --> 0 c (-b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ b^{57, 5}_0 ∧ -p_285) -> (-b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ -b^{57, 6}_0) c in CNF: c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ p_285 ∨ -b^{57, 6}_2 c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ p_285 ∨ -b^{57, 6}_1 c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ p_285 ∨ -b^{57, 6}_0 c in DIMACS: 17339 17340 -17341 285 -17342 0 17339 17340 -17341 285 -17343 0 17339 17340 -17341 285 -17344 0 c 0-1 --> -1 c (-b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ -b^{57, 5}_0 ∧ -p_285) -> ( b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ b^{57, 6}_0) c in CNF: c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ p_285 ∨ b^{57, 6}_2 c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ p_285 ∨ -b^{57, 6}_1 c b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ p_285 ∨ b^{57, 6}_0 c in DIMACS: 17339 17340 17341 285 17342 0 17339 17340 17341 285 -17343 0 17339 17340 17341 285 17344 0 c -1-1 --> -2 c ( b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ b^{57, 5}_0 ∧ -p_285) -> ( b^{57, 6}_2 ∧ b^{57, 6}_1 ∧ -b^{57, 6}_0) c in CNF: c -b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ p_285 ∨ b^{57, 6}_2 c -b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ p_285 ∨ b^{57, 6}_1 c -b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ p_285 ∨ -b^{57, 6}_0 c in DIMACS: -17339 17340 -17341 285 17342 0 -17339 17340 -17341 285 17343 0 -17339 17340 -17341 285 -17344 0 c -2-1 --> break c ( b^{57, 5}_2 ∧ b^{57, 5}_1 ∧ -b^{57, 5}_0 ∧ -p_285) -> break c in CNF: c -b^{57, 5}_2 ∨ -b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ p_285 ∨ break c in DIMACS: -17339 -17340 17341 285 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 5}_2 ∧ -b^{57, 5}_1 ∧ -b^{57, 5}_0 ∧ true) c in CNF: c -b^{57, 5}_2 ∨ b^{57, 5}_1 ∨ b^{57, 5}_0 ∨ false c in DIMACS: -17339 17340 17341 0 c 3 does not represent an automaton state. c -(-b^{57, 5}_2 ∧ b^{57, 5}_1 ∧ b^{57, 5}_0 ∧ true) c in CNF: c b^{57, 5}_2 ∨ -b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ false c in DIMACS: 17339 -17340 -17341 0 c -3 does not represent an automaton state. c -( b^{57, 5}_2 ∧ b^{57, 5}_1 ∧ b^{57, 5}_0 ∧ true) c in CNF: c -b^{57, 5}_2 ∨ -b^{57, 5}_1 ∨ -b^{57, 5}_0 ∨ false c in DIMACS: -17339 -17340 -17341 0 c i = 6 c -2+1 --> -1 c ( b^{57, 6}_2 ∧ b^{57, 6}_1 ∧ -b^{57, 6}_0 ∧ p_342) -> ( b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ b^{57, 7}_0) c in CNF: c -b^{57, 6}_2 ∨ -b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ -p_342 ∨ b^{57, 7}_2 c -b^{57, 6}_2 ∨ -b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ -p_342 ∨ -b^{57, 7}_1 c -b^{57, 6}_2 ∨ -b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ -p_342 ∨ b^{57, 7}_0 c in DIMACS: -17342 -17343 17344 -342 17345 0 -17342 -17343 17344 -342 -17346 0 -17342 -17343 17344 -342 17347 0 c -1+1 --> 0 c ( b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ b^{57, 6}_0 ∧ p_342) -> (-b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ -b^{57, 7}_0) c in CNF: c -b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ -p_342 ∨ -b^{57, 7}_2 c -b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ -p_342 ∨ -b^{57, 7}_1 c -b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ -p_342 ∨ -b^{57, 7}_0 c in DIMACS: -17342 17343 -17344 -342 -17345 0 -17342 17343 -17344 -342 -17346 0 -17342 17343 -17344 -342 -17347 0 c 0+1 --> 1 c (-b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ -b^{57, 6}_0 ∧ p_342) -> (-b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ b^{57, 7}_0) c in CNF: c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ -p_342 ∨ -b^{57, 7}_2 c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ -p_342 ∨ -b^{57, 7}_1 c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ -p_342 ∨ b^{57, 7}_0 c in DIMACS: 17342 17343 17344 -342 -17345 0 17342 17343 17344 -342 -17346 0 17342 17343 17344 -342 17347 0 c 1+1 --> 2 c (-b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ b^{57, 6}_0 ∧ p_342) -> (-b^{57, 7}_2 ∧ b^{57, 7}_1 ∧ -b^{57, 7}_0) c in CNF: c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ -p_342 ∨ -b^{57, 7}_2 c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ -p_342 ∨ b^{57, 7}_1 c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ -p_342 ∨ -b^{57, 7}_0 c in DIMACS: 17342 17343 -17344 -342 -17345 0 17342 17343 -17344 -342 17346 0 17342 17343 -17344 -342 -17347 0 c 2+1 --> break c (-b^{57, 6}_2 ∧ b^{57, 6}_1 ∧ -b^{57, 6}_0 ∧ p_342) -> break c in CNF: c b^{57, 6}_2 ∨ -b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ -p_342 ∨ break c in DIMACS: 17342 -17343 17344 -342 1162 0 c 2-1 --> 1 c (-b^{57, 6}_2 ∧ b^{57, 6}_1 ∧ -b^{57, 6}_0 ∧ -p_342) -> (-b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ b^{57, 7}_0) c in CNF: c b^{57, 6}_2 ∨ -b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ p_342 ∨ -b^{57, 7}_2 c b^{57, 6}_2 ∨ -b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ p_342 ∨ -b^{57, 7}_1 c b^{57, 6}_2 ∨ -b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ p_342 ∨ b^{57, 7}_0 c in DIMACS: 17342 -17343 17344 342 -17345 0 17342 -17343 17344 342 -17346 0 17342 -17343 17344 342 17347 0 c 1-1 --> 0 c (-b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ b^{57, 6}_0 ∧ -p_342) -> (-b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ -b^{57, 7}_0) c in CNF: c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ p_342 ∨ -b^{57, 7}_2 c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ p_342 ∨ -b^{57, 7}_1 c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ p_342 ∨ -b^{57, 7}_0 c in DIMACS: 17342 17343 -17344 342 -17345 0 17342 17343 -17344 342 -17346 0 17342 17343 -17344 342 -17347 0 c 0-1 --> -1 c (-b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ -b^{57, 6}_0 ∧ -p_342) -> ( b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ b^{57, 7}_0) c in CNF: c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ p_342 ∨ b^{57, 7}_2 c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ p_342 ∨ -b^{57, 7}_1 c b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ p_342 ∨ b^{57, 7}_0 c in DIMACS: 17342 17343 17344 342 17345 0 17342 17343 17344 342 -17346 0 17342 17343 17344 342 17347 0 c -1-1 --> -2 c ( b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ b^{57, 6}_0 ∧ -p_342) -> ( b^{57, 7}_2 ∧ b^{57, 7}_1 ∧ -b^{57, 7}_0) c in CNF: c -b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ p_342 ∨ b^{57, 7}_2 c -b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ p_342 ∨ b^{57, 7}_1 c -b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ p_342 ∨ -b^{57, 7}_0 c in DIMACS: -17342 17343 -17344 342 17345 0 -17342 17343 -17344 342 17346 0 -17342 17343 -17344 342 -17347 0 c -2-1 --> break c ( b^{57, 6}_2 ∧ b^{57, 6}_1 ∧ -b^{57, 6}_0 ∧ -p_342) -> break c in CNF: c -b^{57, 6}_2 ∨ -b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ p_342 ∨ break c in DIMACS: -17342 -17343 17344 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 6}_2 ∧ -b^{57, 6}_1 ∧ -b^{57, 6}_0 ∧ true) c in CNF: c -b^{57, 6}_2 ∨ b^{57, 6}_1 ∨ b^{57, 6}_0 ∨ false c in DIMACS: -17342 17343 17344 0 c 3 does not represent an automaton state. c -(-b^{57, 6}_2 ∧ b^{57, 6}_1 ∧ b^{57, 6}_0 ∧ true) c in CNF: c b^{57, 6}_2 ∨ -b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ false c in DIMACS: 17342 -17343 -17344 0 c -3 does not represent an automaton state. c -( b^{57, 6}_2 ∧ b^{57, 6}_1 ∧ b^{57, 6}_0 ∧ true) c in CNF: c -b^{57, 6}_2 ∨ -b^{57, 6}_1 ∨ -b^{57, 6}_0 ∨ false c in DIMACS: -17342 -17343 -17344 0 c i = 7 c -2+1 --> -1 c ( b^{57, 7}_2 ∧ b^{57, 7}_1 ∧ -b^{57, 7}_0 ∧ p_399) -> ( b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ b^{57, 8}_0) c in CNF: c -b^{57, 7}_2 ∨ -b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ -p_399 ∨ b^{57, 8}_2 c -b^{57, 7}_2 ∨ -b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ -p_399 ∨ -b^{57, 8}_1 c -b^{57, 7}_2 ∨ -b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ -p_399 ∨ b^{57, 8}_0 c in DIMACS: -17345 -17346 17347 -399 17348 0 -17345 -17346 17347 -399 -17349 0 -17345 -17346 17347 -399 17350 0 c -1+1 --> 0 c ( b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ b^{57, 7}_0 ∧ p_399) -> (-b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ -b^{57, 8}_0) c in CNF: c -b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ -p_399 ∨ -b^{57, 8}_2 c -b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ -p_399 ∨ -b^{57, 8}_1 c -b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ -p_399 ∨ -b^{57, 8}_0 c in DIMACS: -17345 17346 -17347 -399 -17348 0 -17345 17346 -17347 -399 -17349 0 -17345 17346 -17347 -399 -17350 0 c 0+1 --> 1 c (-b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ -b^{57, 7}_0 ∧ p_399) -> (-b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ b^{57, 8}_0) c in CNF: c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ -p_399 ∨ -b^{57, 8}_2 c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ -p_399 ∨ -b^{57, 8}_1 c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ -p_399 ∨ b^{57, 8}_0 c in DIMACS: 17345 17346 17347 -399 -17348 0 17345 17346 17347 -399 -17349 0 17345 17346 17347 -399 17350 0 c 1+1 --> 2 c (-b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ b^{57, 7}_0 ∧ p_399) -> (-b^{57, 8}_2 ∧ b^{57, 8}_1 ∧ -b^{57, 8}_0) c in CNF: c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ -p_399 ∨ -b^{57, 8}_2 c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ -p_399 ∨ b^{57, 8}_1 c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ -p_399 ∨ -b^{57, 8}_0 c in DIMACS: 17345 17346 -17347 -399 -17348 0 17345 17346 -17347 -399 17349 0 17345 17346 -17347 -399 -17350 0 c 2+1 --> break c (-b^{57, 7}_2 ∧ b^{57, 7}_1 ∧ -b^{57, 7}_0 ∧ p_399) -> break c in CNF: c b^{57, 7}_2 ∨ -b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ -p_399 ∨ break c in DIMACS: 17345 -17346 17347 -399 1162 0 c 2-1 --> 1 c (-b^{57, 7}_2 ∧ b^{57, 7}_1 ∧ -b^{57, 7}_0 ∧ -p_399) -> (-b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ b^{57, 8}_0) c in CNF: c b^{57, 7}_2 ∨ -b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ p_399 ∨ -b^{57, 8}_2 c b^{57, 7}_2 ∨ -b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ p_399 ∨ -b^{57, 8}_1 c b^{57, 7}_2 ∨ -b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ p_399 ∨ b^{57, 8}_0 c in DIMACS: 17345 -17346 17347 399 -17348 0 17345 -17346 17347 399 -17349 0 17345 -17346 17347 399 17350 0 c 1-1 --> 0 c (-b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ b^{57, 7}_0 ∧ -p_399) -> (-b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ -b^{57, 8}_0) c in CNF: c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ p_399 ∨ -b^{57, 8}_2 c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ p_399 ∨ -b^{57, 8}_1 c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ p_399 ∨ -b^{57, 8}_0 c in DIMACS: 17345 17346 -17347 399 -17348 0 17345 17346 -17347 399 -17349 0 17345 17346 -17347 399 -17350 0 c 0-1 --> -1 c (-b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ -b^{57, 7}_0 ∧ -p_399) -> ( b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ b^{57, 8}_0) c in CNF: c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ p_399 ∨ b^{57, 8}_2 c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ p_399 ∨ -b^{57, 8}_1 c b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ p_399 ∨ b^{57, 8}_0 c in DIMACS: 17345 17346 17347 399 17348 0 17345 17346 17347 399 -17349 0 17345 17346 17347 399 17350 0 c -1-1 --> -2 c ( b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ b^{57, 7}_0 ∧ -p_399) -> ( b^{57, 8}_2 ∧ b^{57, 8}_1 ∧ -b^{57, 8}_0) c in CNF: c -b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ p_399 ∨ b^{57, 8}_2 c -b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ p_399 ∨ b^{57, 8}_1 c -b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ p_399 ∨ -b^{57, 8}_0 c in DIMACS: -17345 17346 -17347 399 17348 0 -17345 17346 -17347 399 17349 0 -17345 17346 -17347 399 -17350 0 c -2-1 --> break c ( b^{57, 7}_2 ∧ b^{57, 7}_1 ∧ -b^{57, 7}_0 ∧ -p_399) -> break c in CNF: c -b^{57, 7}_2 ∨ -b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ p_399 ∨ break c in DIMACS: -17345 -17346 17347 399 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 7}_2 ∧ -b^{57, 7}_1 ∧ -b^{57, 7}_0 ∧ true) c in CNF: c -b^{57, 7}_2 ∨ b^{57, 7}_1 ∨ b^{57, 7}_0 ∨ false c in DIMACS: -17345 17346 17347 0 c 3 does not represent an automaton state. c -(-b^{57, 7}_2 ∧ b^{57, 7}_1 ∧ b^{57, 7}_0 ∧ true) c in CNF: c b^{57, 7}_2 ∨ -b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ false c in DIMACS: 17345 -17346 -17347 0 c -3 does not represent an automaton state. c -( b^{57, 7}_2 ∧ b^{57, 7}_1 ∧ b^{57, 7}_0 ∧ true) c in CNF: c -b^{57, 7}_2 ∨ -b^{57, 7}_1 ∨ -b^{57, 7}_0 ∨ false c in DIMACS: -17345 -17346 -17347 0 c i = 8 c -2+1 --> -1 c ( b^{57, 8}_2 ∧ b^{57, 8}_1 ∧ -b^{57, 8}_0 ∧ p_456) -> ( b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ b^{57, 9}_0) c in CNF: c -b^{57, 8}_2 ∨ -b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ -p_456 ∨ b^{57, 9}_2 c -b^{57, 8}_2 ∨ -b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ -p_456 ∨ -b^{57, 9}_1 c -b^{57, 8}_2 ∨ -b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ -p_456 ∨ b^{57, 9}_0 c in DIMACS: -17348 -17349 17350 -456 17351 0 -17348 -17349 17350 -456 -17352 0 -17348 -17349 17350 -456 17353 0 c -1+1 --> 0 c ( b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ b^{57, 8}_0 ∧ p_456) -> (-b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ -b^{57, 9}_0) c in CNF: c -b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ -p_456 ∨ -b^{57, 9}_2 c -b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ -p_456 ∨ -b^{57, 9}_1 c -b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ -p_456 ∨ -b^{57, 9}_0 c in DIMACS: -17348 17349 -17350 -456 -17351 0 -17348 17349 -17350 -456 -17352 0 -17348 17349 -17350 -456 -17353 0 c 0+1 --> 1 c (-b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ -b^{57, 8}_0 ∧ p_456) -> (-b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ b^{57, 9}_0) c in CNF: c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ -p_456 ∨ -b^{57, 9}_2 c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ -p_456 ∨ -b^{57, 9}_1 c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ -p_456 ∨ b^{57, 9}_0 c in DIMACS: 17348 17349 17350 -456 -17351 0 17348 17349 17350 -456 -17352 0 17348 17349 17350 -456 17353 0 c 1+1 --> 2 c (-b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ b^{57, 8}_0 ∧ p_456) -> (-b^{57, 9}_2 ∧ b^{57, 9}_1 ∧ -b^{57, 9}_0) c in CNF: c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ -p_456 ∨ -b^{57, 9}_2 c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ -p_456 ∨ b^{57, 9}_1 c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ -p_456 ∨ -b^{57, 9}_0 c in DIMACS: 17348 17349 -17350 -456 -17351 0 17348 17349 -17350 -456 17352 0 17348 17349 -17350 -456 -17353 0 c 2+1 --> break c (-b^{57, 8}_2 ∧ b^{57, 8}_1 ∧ -b^{57, 8}_0 ∧ p_456) -> break c in CNF: c b^{57, 8}_2 ∨ -b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ -p_456 ∨ break c in DIMACS: 17348 -17349 17350 -456 1162 0 c 2-1 --> 1 c (-b^{57, 8}_2 ∧ b^{57, 8}_1 ∧ -b^{57, 8}_0 ∧ -p_456) -> (-b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ b^{57, 9}_0) c in CNF: c b^{57, 8}_2 ∨ -b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ p_456 ∨ -b^{57, 9}_2 c b^{57, 8}_2 ∨ -b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ p_456 ∨ -b^{57, 9}_1 c b^{57, 8}_2 ∨ -b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ p_456 ∨ b^{57, 9}_0 c in DIMACS: 17348 -17349 17350 456 -17351 0 17348 -17349 17350 456 -17352 0 17348 -17349 17350 456 17353 0 c 1-1 --> 0 c (-b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ b^{57, 8}_0 ∧ -p_456) -> (-b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ -b^{57, 9}_0) c in CNF: c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ p_456 ∨ -b^{57, 9}_2 c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ p_456 ∨ -b^{57, 9}_1 c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ p_456 ∨ -b^{57, 9}_0 c in DIMACS: 17348 17349 -17350 456 -17351 0 17348 17349 -17350 456 -17352 0 17348 17349 -17350 456 -17353 0 c 0-1 --> -1 c (-b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ -b^{57, 8}_0 ∧ -p_456) -> ( b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ b^{57, 9}_0) c in CNF: c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ p_456 ∨ b^{57, 9}_2 c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ p_456 ∨ -b^{57, 9}_1 c b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ p_456 ∨ b^{57, 9}_0 c in DIMACS: 17348 17349 17350 456 17351 0 17348 17349 17350 456 -17352 0 17348 17349 17350 456 17353 0 c -1-1 --> -2 c ( b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ b^{57, 8}_0 ∧ -p_456) -> ( b^{57, 9}_2 ∧ b^{57, 9}_1 ∧ -b^{57, 9}_0) c in CNF: c -b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ p_456 ∨ b^{57, 9}_2 c -b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ p_456 ∨ b^{57, 9}_1 c -b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ p_456 ∨ -b^{57, 9}_0 c in DIMACS: -17348 17349 -17350 456 17351 0 -17348 17349 -17350 456 17352 0 -17348 17349 -17350 456 -17353 0 c -2-1 --> break c ( b^{57, 8}_2 ∧ b^{57, 8}_1 ∧ -b^{57, 8}_0 ∧ -p_456) -> break c in CNF: c -b^{57, 8}_2 ∨ -b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ p_456 ∨ break c in DIMACS: -17348 -17349 17350 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 8}_2 ∧ -b^{57, 8}_1 ∧ -b^{57, 8}_0 ∧ true) c in CNF: c -b^{57, 8}_2 ∨ b^{57, 8}_1 ∨ b^{57, 8}_0 ∨ false c in DIMACS: -17348 17349 17350 0 c 3 does not represent an automaton state. c -(-b^{57, 8}_2 ∧ b^{57, 8}_1 ∧ b^{57, 8}_0 ∧ true) c in CNF: c b^{57, 8}_2 ∨ -b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ false c in DIMACS: 17348 -17349 -17350 0 c -3 does not represent an automaton state. c -( b^{57, 8}_2 ∧ b^{57, 8}_1 ∧ b^{57, 8}_0 ∧ true) c in CNF: c -b^{57, 8}_2 ∨ -b^{57, 8}_1 ∨ -b^{57, 8}_0 ∨ false c in DIMACS: -17348 -17349 -17350 0 c i = 9 c -2+1 --> -1 c ( b^{57, 9}_2 ∧ b^{57, 9}_1 ∧ -b^{57, 9}_0 ∧ p_513) -> ( b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ b^{57, 10}_0) c in CNF: c -b^{57, 9}_2 ∨ -b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ -p_513 ∨ b^{57, 10}_2 c -b^{57, 9}_2 ∨ -b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ -p_513 ∨ -b^{57, 10}_1 c -b^{57, 9}_2 ∨ -b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ -p_513 ∨ b^{57, 10}_0 c in DIMACS: -17351 -17352 17353 -513 17354 0 -17351 -17352 17353 -513 -17355 0 -17351 -17352 17353 -513 17356 0 c -1+1 --> 0 c ( b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ b^{57, 9}_0 ∧ p_513) -> (-b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ -b^{57, 10}_0) c in CNF: c -b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ -p_513 ∨ -b^{57, 10}_2 c -b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ -p_513 ∨ -b^{57, 10}_1 c -b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ -p_513 ∨ -b^{57, 10}_0 c in DIMACS: -17351 17352 -17353 -513 -17354 0 -17351 17352 -17353 -513 -17355 0 -17351 17352 -17353 -513 -17356 0 c 0+1 --> 1 c (-b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ -b^{57, 9}_0 ∧ p_513) -> (-b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ b^{57, 10}_0) c in CNF: c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ -p_513 ∨ -b^{57, 10}_2 c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ -p_513 ∨ -b^{57, 10}_1 c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ -p_513 ∨ b^{57, 10}_0 c in DIMACS: 17351 17352 17353 -513 -17354 0 17351 17352 17353 -513 -17355 0 17351 17352 17353 -513 17356 0 c 1+1 --> 2 c (-b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ b^{57, 9}_0 ∧ p_513) -> (-b^{57, 10}_2 ∧ b^{57, 10}_1 ∧ -b^{57, 10}_0) c in CNF: c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ -p_513 ∨ -b^{57, 10}_2 c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ -p_513 ∨ b^{57, 10}_1 c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ -p_513 ∨ -b^{57, 10}_0 c in DIMACS: 17351 17352 -17353 -513 -17354 0 17351 17352 -17353 -513 17355 0 17351 17352 -17353 -513 -17356 0 c 2+1 --> break c (-b^{57, 9}_2 ∧ b^{57, 9}_1 ∧ -b^{57, 9}_0 ∧ p_513) -> break c in CNF: c b^{57, 9}_2 ∨ -b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ -p_513 ∨ break c in DIMACS: 17351 -17352 17353 -513 1162 0 c 2-1 --> 1 c (-b^{57, 9}_2 ∧ b^{57, 9}_1 ∧ -b^{57, 9}_0 ∧ -p_513) -> (-b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ b^{57, 10}_0) c in CNF: c b^{57, 9}_2 ∨ -b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ p_513 ∨ -b^{57, 10}_2 c b^{57, 9}_2 ∨ -b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ p_513 ∨ -b^{57, 10}_1 c b^{57, 9}_2 ∨ -b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ p_513 ∨ b^{57, 10}_0 c in DIMACS: 17351 -17352 17353 513 -17354 0 17351 -17352 17353 513 -17355 0 17351 -17352 17353 513 17356 0 c 1-1 --> 0 c (-b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ b^{57, 9}_0 ∧ -p_513) -> (-b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ -b^{57, 10}_0) c in CNF: c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ p_513 ∨ -b^{57, 10}_2 c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ p_513 ∨ -b^{57, 10}_1 c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ p_513 ∨ -b^{57, 10}_0 c in DIMACS: 17351 17352 -17353 513 -17354 0 17351 17352 -17353 513 -17355 0 17351 17352 -17353 513 -17356 0 c 0-1 --> -1 c (-b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ -b^{57, 9}_0 ∧ -p_513) -> ( b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ b^{57, 10}_0) c in CNF: c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ p_513 ∨ b^{57, 10}_2 c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ p_513 ∨ -b^{57, 10}_1 c b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ p_513 ∨ b^{57, 10}_0 c in DIMACS: 17351 17352 17353 513 17354 0 17351 17352 17353 513 -17355 0 17351 17352 17353 513 17356 0 c -1-1 --> -2 c ( b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ b^{57, 9}_0 ∧ -p_513) -> ( b^{57, 10}_2 ∧ b^{57, 10}_1 ∧ -b^{57, 10}_0) c in CNF: c -b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ p_513 ∨ b^{57, 10}_2 c -b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ p_513 ∨ b^{57, 10}_1 c -b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ p_513 ∨ -b^{57, 10}_0 c in DIMACS: -17351 17352 -17353 513 17354 0 -17351 17352 -17353 513 17355 0 -17351 17352 -17353 513 -17356 0 c -2-1 --> break c ( b^{57, 9}_2 ∧ b^{57, 9}_1 ∧ -b^{57, 9}_0 ∧ -p_513) -> break c in CNF: c -b^{57, 9}_2 ∨ -b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ p_513 ∨ break c in DIMACS: -17351 -17352 17353 513 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 9}_2 ∧ -b^{57, 9}_1 ∧ -b^{57, 9}_0 ∧ true) c in CNF: c -b^{57, 9}_2 ∨ b^{57, 9}_1 ∨ b^{57, 9}_0 ∨ false c in DIMACS: -17351 17352 17353 0 c 3 does not represent an automaton state. c -(-b^{57, 9}_2 ∧ b^{57, 9}_1 ∧ b^{57, 9}_0 ∧ true) c in CNF: c b^{57, 9}_2 ∨ -b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ false c in DIMACS: 17351 -17352 -17353 0 c -3 does not represent an automaton state. c -( b^{57, 9}_2 ∧ b^{57, 9}_1 ∧ b^{57, 9}_0 ∧ true) c in CNF: c -b^{57, 9}_2 ∨ -b^{57, 9}_1 ∨ -b^{57, 9}_0 ∨ false c in DIMACS: -17351 -17352 -17353 0 c i = 10 c -2+1 --> -1 c ( b^{57, 10}_2 ∧ b^{57, 10}_1 ∧ -b^{57, 10}_0 ∧ p_570) -> ( b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ b^{57, 11}_0) c in CNF: c -b^{57, 10}_2 ∨ -b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ -p_570 ∨ b^{57, 11}_2 c -b^{57, 10}_2 ∨ -b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ -p_570 ∨ -b^{57, 11}_1 c -b^{57, 10}_2 ∨ -b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ -p_570 ∨ b^{57, 11}_0 c in DIMACS: -17354 -17355 17356 -570 17357 0 -17354 -17355 17356 -570 -17358 0 -17354 -17355 17356 -570 17359 0 c -1+1 --> 0 c ( b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ b^{57, 10}_0 ∧ p_570) -> (-b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ -b^{57, 11}_0) c in CNF: c -b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ -p_570 ∨ -b^{57, 11}_2 c -b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ -p_570 ∨ -b^{57, 11}_1 c -b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ -p_570 ∨ -b^{57, 11}_0 c in DIMACS: -17354 17355 -17356 -570 -17357 0 -17354 17355 -17356 -570 -17358 0 -17354 17355 -17356 -570 -17359 0 c 0+1 --> 1 c (-b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ -b^{57, 10}_0 ∧ p_570) -> (-b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ b^{57, 11}_0) c in CNF: c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ -p_570 ∨ -b^{57, 11}_2 c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ -p_570 ∨ -b^{57, 11}_1 c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ -p_570 ∨ b^{57, 11}_0 c in DIMACS: 17354 17355 17356 -570 -17357 0 17354 17355 17356 -570 -17358 0 17354 17355 17356 -570 17359 0 c 1+1 --> 2 c (-b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ b^{57, 10}_0 ∧ p_570) -> (-b^{57, 11}_2 ∧ b^{57, 11}_1 ∧ -b^{57, 11}_0) c in CNF: c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ -p_570 ∨ -b^{57, 11}_2 c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ -p_570 ∨ b^{57, 11}_1 c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ -p_570 ∨ -b^{57, 11}_0 c in DIMACS: 17354 17355 -17356 -570 -17357 0 17354 17355 -17356 -570 17358 0 17354 17355 -17356 -570 -17359 0 c 2+1 --> break c (-b^{57, 10}_2 ∧ b^{57, 10}_1 ∧ -b^{57, 10}_0 ∧ p_570) -> break c in CNF: c b^{57, 10}_2 ∨ -b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ -p_570 ∨ break c in DIMACS: 17354 -17355 17356 -570 1162 0 c 2-1 --> 1 c (-b^{57, 10}_2 ∧ b^{57, 10}_1 ∧ -b^{57, 10}_0 ∧ -p_570) -> (-b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ b^{57, 11}_0) c in CNF: c b^{57, 10}_2 ∨ -b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ p_570 ∨ -b^{57, 11}_2 c b^{57, 10}_2 ∨ -b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ p_570 ∨ -b^{57, 11}_1 c b^{57, 10}_2 ∨ -b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ p_570 ∨ b^{57, 11}_0 c in DIMACS: 17354 -17355 17356 570 -17357 0 17354 -17355 17356 570 -17358 0 17354 -17355 17356 570 17359 0 c 1-1 --> 0 c (-b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ b^{57, 10}_0 ∧ -p_570) -> (-b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ -b^{57, 11}_0) c in CNF: c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ p_570 ∨ -b^{57, 11}_2 c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ p_570 ∨ -b^{57, 11}_1 c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ p_570 ∨ -b^{57, 11}_0 c in DIMACS: 17354 17355 -17356 570 -17357 0 17354 17355 -17356 570 -17358 0 17354 17355 -17356 570 -17359 0 c 0-1 --> -1 c (-b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ -b^{57, 10}_0 ∧ -p_570) -> ( b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ b^{57, 11}_0) c in CNF: c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ p_570 ∨ b^{57, 11}_2 c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ p_570 ∨ -b^{57, 11}_1 c b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ p_570 ∨ b^{57, 11}_0 c in DIMACS: 17354 17355 17356 570 17357 0 17354 17355 17356 570 -17358 0 17354 17355 17356 570 17359 0 c -1-1 --> -2 c ( b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ b^{57, 10}_0 ∧ -p_570) -> ( b^{57, 11}_2 ∧ b^{57, 11}_1 ∧ -b^{57, 11}_0) c in CNF: c -b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ p_570 ∨ b^{57, 11}_2 c -b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ p_570 ∨ b^{57, 11}_1 c -b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ p_570 ∨ -b^{57, 11}_0 c in DIMACS: -17354 17355 -17356 570 17357 0 -17354 17355 -17356 570 17358 0 -17354 17355 -17356 570 -17359 0 c -2-1 --> break c ( b^{57, 10}_2 ∧ b^{57, 10}_1 ∧ -b^{57, 10}_0 ∧ -p_570) -> break c in CNF: c -b^{57, 10}_2 ∨ -b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ p_570 ∨ break c in DIMACS: -17354 -17355 17356 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 10}_2 ∧ -b^{57, 10}_1 ∧ -b^{57, 10}_0 ∧ true) c in CNF: c -b^{57, 10}_2 ∨ b^{57, 10}_1 ∨ b^{57, 10}_0 ∨ false c in DIMACS: -17354 17355 17356 0 c 3 does not represent an automaton state. c -(-b^{57, 10}_2 ∧ b^{57, 10}_1 ∧ b^{57, 10}_0 ∧ true) c in CNF: c b^{57, 10}_2 ∨ -b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ false c in DIMACS: 17354 -17355 -17356 0 c -3 does not represent an automaton state. c -( b^{57, 10}_2 ∧ b^{57, 10}_1 ∧ b^{57, 10}_0 ∧ true) c in CNF: c -b^{57, 10}_2 ∨ -b^{57, 10}_1 ∨ -b^{57, 10}_0 ∨ false c in DIMACS: -17354 -17355 -17356 0 c i = 11 c -2+1 --> -1 c ( b^{57, 11}_2 ∧ b^{57, 11}_1 ∧ -b^{57, 11}_0 ∧ p_627) -> ( b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ b^{57, 12}_0) c in CNF: c -b^{57, 11}_2 ∨ -b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ -p_627 ∨ b^{57, 12}_2 c -b^{57, 11}_2 ∨ -b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ -p_627 ∨ -b^{57, 12}_1 c -b^{57, 11}_2 ∨ -b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ -p_627 ∨ b^{57, 12}_0 c in DIMACS: -17357 -17358 17359 -627 17360 0 -17357 -17358 17359 -627 -17361 0 -17357 -17358 17359 -627 17362 0 c -1+1 --> 0 c ( b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ b^{57, 11}_0 ∧ p_627) -> (-b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ -b^{57, 12}_0) c in CNF: c -b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ -p_627 ∨ -b^{57, 12}_2 c -b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ -p_627 ∨ -b^{57, 12}_1 c -b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ -p_627 ∨ -b^{57, 12}_0 c in DIMACS: -17357 17358 -17359 -627 -17360 0 -17357 17358 -17359 -627 -17361 0 -17357 17358 -17359 -627 -17362 0 c 0+1 --> 1 c (-b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ -b^{57, 11}_0 ∧ p_627) -> (-b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ b^{57, 12}_0) c in CNF: c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ -p_627 ∨ -b^{57, 12}_2 c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ -p_627 ∨ -b^{57, 12}_1 c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ -p_627 ∨ b^{57, 12}_0 c in DIMACS: 17357 17358 17359 -627 -17360 0 17357 17358 17359 -627 -17361 0 17357 17358 17359 -627 17362 0 c 1+1 --> 2 c (-b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ b^{57, 11}_0 ∧ p_627) -> (-b^{57, 12}_2 ∧ b^{57, 12}_1 ∧ -b^{57, 12}_0) c in CNF: c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ -p_627 ∨ -b^{57, 12}_2 c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ -p_627 ∨ b^{57, 12}_1 c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ -p_627 ∨ -b^{57, 12}_0 c in DIMACS: 17357 17358 -17359 -627 -17360 0 17357 17358 -17359 -627 17361 0 17357 17358 -17359 -627 -17362 0 c 2+1 --> break c (-b^{57, 11}_2 ∧ b^{57, 11}_1 ∧ -b^{57, 11}_0 ∧ p_627) -> break c in CNF: c b^{57, 11}_2 ∨ -b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ -p_627 ∨ break c in DIMACS: 17357 -17358 17359 -627 1162 0 c 2-1 --> 1 c (-b^{57, 11}_2 ∧ b^{57, 11}_1 ∧ -b^{57, 11}_0 ∧ -p_627) -> (-b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ b^{57, 12}_0) c in CNF: c b^{57, 11}_2 ∨ -b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ p_627 ∨ -b^{57, 12}_2 c b^{57, 11}_2 ∨ -b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ p_627 ∨ -b^{57, 12}_1 c b^{57, 11}_2 ∨ -b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ p_627 ∨ b^{57, 12}_0 c in DIMACS: 17357 -17358 17359 627 -17360 0 17357 -17358 17359 627 -17361 0 17357 -17358 17359 627 17362 0 c 1-1 --> 0 c (-b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ b^{57, 11}_0 ∧ -p_627) -> (-b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ -b^{57, 12}_0) c in CNF: c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ p_627 ∨ -b^{57, 12}_2 c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ p_627 ∨ -b^{57, 12}_1 c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ p_627 ∨ -b^{57, 12}_0 c in DIMACS: 17357 17358 -17359 627 -17360 0 17357 17358 -17359 627 -17361 0 17357 17358 -17359 627 -17362 0 c 0-1 --> -1 c (-b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ -b^{57, 11}_0 ∧ -p_627) -> ( b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ b^{57, 12}_0) c in CNF: c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ p_627 ∨ b^{57, 12}_2 c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ p_627 ∨ -b^{57, 12}_1 c b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ p_627 ∨ b^{57, 12}_0 c in DIMACS: 17357 17358 17359 627 17360 0 17357 17358 17359 627 -17361 0 17357 17358 17359 627 17362 0 c -1-1 --> -2 c ( b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ b^{57, 11}_0 ∧ -p_627) -> ( b^{57, 12}_2 ∧ b^{57, 12}_1 ∧ -b^{57, 12}_0) c in CNF: c -b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ p_627 ∨ b^{57, 12}_2 c -b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ p_627 ∨ b^{57, 12}_1 c -b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ p_627 ∨ -b^{57, 12}_0 c in DIMACS: -17357 17358 -17359 627 17360 0 -17357 17358 -17359 627 17361 0 -17357 17358 -17359 627 -17362 0 c -2-1 --> break c ( b^{57, 11}_2 ∧ b^{57, 11}_1 ∧ -b^{57, 11}_0 ∧ -p_627) -> break c in CNF: c -b^{57, 11}_2 ∨ -b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ p_627 ∨ break c in DIMACS: -17357 -17358 17359 627 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 11}_2 ∧ -b^{57, 11}_1 ∧ -b^{57, 11}_0 ∧ true) c in CNF: c -b^{57, 11}_2 ∨ b^{57, 11}_1 ∨ b^{57, 11}_0 ∨ false c in DIMACS: -17357 17358 17359 0 c 3 does not represent an automaton state. c -(-b^{57, 11}_2 ∧ b^{57, 11}_1 ∧ b^{57, 11}_0 ∧ true) c in CNF: c b^{57, 11}_2 ∨ -b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ false c in DIMACS: 17357 -17358 -17359 0 c -3 does not represent an automaton state. c -( b^{57, 11}_2 ∧ b^{57, 11}_1 ∧ b^{57, 11}_0 ∧ true) c in CNF: c -b^{57, 11}_2 ∨ -b^{57, 11}_1 ∨ -b^{57, 11}_0 ∨ false c in DIMACS: -17357 -17358 -17359 0 c i = 12 c -2+1 --> -1 c ( b^{57, 12}_2 ∧ b^{57, 12}_1 ∧ -b^{57, 12}_0 ∧ p_684) -> ( b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ b^{57, 13}_0) c in CNF: c -b^{57, 12}_2 ∨ -b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ -p_684 ∨ b^{57, 13}_2 c -b^{57, 12}_2 ∨ -b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ -p_684 ∨ -b^{57, 13}_1 c -b^{57, 12}_2 ∨ -b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ -p_684 ∨ b^{57, 13}_0 c in DIMACS: -17360 -17361 17362 -684 17363 0 -17360 -17361 17362 -684 -17364 0 -17360 -17361 17362 -684 17365 0 c -1+1 --> 0 c ( b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ b^{57, 12}_0 ∧ p_684) -> (-b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ -b^{57, 13}_0) c in CNF: c -b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ -p_684 ∨ -b^{57, 13}_2 c -b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ -p_684 ∨ -b^{57, 13}_1 c -b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ -p_684 ∨ -b^{57, 13}_0 c in DIMACS: -17360 17361 -17362 -684 -17363 0 -17360 17361 -17362 -684 -17364 0 -17360 17361 -17362 -684 -17365 0 c 0+1 --> 1 c (-b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ -b^{57, 12}_0 ∧ p_684) -> (-b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ b^{57, 13}_0) c in CNF: c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ -p_684 ∨ -b^{57, 13}_2 c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ -p_684 ∨ -b^{57, 13}_1 c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ -p_684 ∨ b^{57, 13}_0 c in DIMACS: 17360 17361 17362 -684 -17363 0 17360 17361 17362 -684 -17364 0 17360 17361 17362 -684 17365 0 c 1+1 --> 2 c (-b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ b^{57, 12}_0 ∧ p_684) -> (-b^{57, 13}_2 ∧ b^{57, 13}_1 ∧ -b^{57, 13}_0) c in CNF: c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ -p_684 ∨ -b^{57, 13}_2 c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ -p_684 ∨ b^{57, 13}_1 c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ -p_684 ∨ -b^{57, 13}_0 c in DIMACS: 17360 17361 -17362 -684 -17363 0 17360 17361 -17362 -684 17364 0 17360 17361 -17362 -684 -17365 0 c 2+1 --> break c (-b^{57, 12}_2 ∧ b^{57, 12}_1 ∧ -b^{57, 12}_0 ∧ p_684) -> break c in CNF: c b^{57, 12}_2 ∨ -b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ -p_684 ∨ break c in DIMACS: 17360 -17361 17362 -684 1162 0 c 2-1 --> 1 c (-b^{57, 12}_2 ∧ b^{57, 12}_1 ∧ -b^{57, 12}_0 ∧ -p_684) -> (-b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ b^{57, 13}_0) c in CNF: c b^{57, 12}_2 ∨ -b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ p_684 ∨ -b^{57, 13}_2 c b^{57, 12}_2 ∨ -b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ p_684 ∨ -b^{57, 13}_1 c b^{57, 12}_2 ∨ -b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ p_684 ∨ b^{57, 13}_0 c in DIMACS: 17360 -17361 17362 684 -17363 0 17360 -17361 17362 684 -17364 0 17360 -17361 17362 684 17365 0 c 1-1 --> 0 c (-b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ b^{57, 12}_0 ∧ -p_684) -> (-b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ -b^{57, 13}_0) c in CNF: c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ p_684 ∨ -b^{57, 13}_2 c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ p_684 ∨ -b^{57, 13}_1 c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ p_684 ∨ -b^{57, 13}_0 c in DIMACS: 17360 17361 -17362 684 -17363 0 17360 17361 -17362 684 -17364 0 17360 17361 -17362 684 -17365 0 c 0-1 --> -1 c (-b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ -b^{57, 12}_0 ∧ -p_684) -> ( b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ b^{57, 13}_0) c in CNF: c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ p_684 ∨ b^{57, 13}_2 c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ p_684 ∨ -b^{57, 13}_1 c b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ p_684 ∨ b^{57, 13}_0 c in DIMACS: 17360 17361 17362 684 17363 0 17360 17361 17362 684 -17364 0 17360 17361 17362 684 17365 0 c -1-1 --> -2 c ( b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ b^{57, 12}_0 ∧ -p_684) -> ( b^{57, 13}_2 ∧ b^{57, 13}_1 ∧ -b^{57, 13}_0) c in CNF: c -b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ p_684 ∨ b^{57, 13}_2 c -b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ p_684 ∨ b^{57, 13}_1 c -b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ p_684 ∨ -b^{57, 13}_0 c in DIMACS: -17360 17361 -17362 684 17363 0 -17360 17361 -17362 684 17364 0 -17360 17361 -17362 684 -17365 0 c -2-1 --> break c ( b^{57, 12}_2 ∧ b^{57, 12}_1 ∧ -b^{57, 12}_0 ∧ -p_684) -> break c in CNF: c -b^{57, 12}_2 ∨ -b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ p_684 ∨ break c in DIMACS: -17360 -17361 17362 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 12}_2 ∧ -b^{57, 12}_1 ∧ -b^{57, 12}_0 ∧ true) c in CNF: c -b^{57, 12}_2 ∨ b^{57, 12}_1 ∨ b^{57, 12}_0 ∨ false c in DIMACS: -17360 17361 17362 0 c 3 does not represent an automaton state. c -(-b^{57, 12}_2 ∧ b^{57, 12}_1 ∧ b^{57, 12}_0 ∧ true) c in CNF: c b^{57, 12}_2 ∨ -b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ false c in DIMACS: 17360 -17361 -17362 0 c -3 does not represent an automaton state. c -( b^{57, 12}_2 ∧ b^{57, 12}_1 ∧ b^{57, 12}_0 ∧ true) c in CNF: c -b^{57, 12}_2 ∨ -b^{57, 12}_1 ∨ -b^{57, 12}_0 ∨ false c in DIMACS: -17360 -17361 -17362 0 c i = 13 c -2+1 --> -1 c ( b^{57, 13}_2 ∧ b^{57, 13}_1 ∧ -b^{57, 13}_0 ∧ p_741) -> ( b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ b^{57, 14}_0) c in CNF: c -b^{57, 13}_2 ∨ -b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ -p_741 ∨ b^{57, 14}_2 c -b^{57, 13}_2 ∨ -b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ -p_741 ∨ -b^{57, 14}_1 c -b^{57, 13}_2 ∨ -b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ -p_741 ∨ b^{57, 14}_0 c in DIMACS: -17363 -17364 17365 -741 17366 0 -17363 -17364 17365 -741 -17367 0 -17363 -17364 17365 -741 17368 0 c -1+1 --> 0 c ( b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ b^{57, 13}_0 ∧ p_741) -> (-b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ -b^{57, 14}_0) c in CNF: c -b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ -p_741 ∨ -b^{57, 14}_2 c -b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ -p_741 ∨ -b^{57, 14}_1 c -b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ -p_741 ∨ -b^{57, 14}_0 c in DIMACS: -17363 17364 -17365 -741 -17366 0 -17363 17364 -17365 -741 -17367 0 -17363 17364 -17365 -741 -17368 0 c 0+1 --> 1 c (-b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ -b^{57, 13}_0 ∧ p_741) -> (-b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ b^{57, 14}_0) c in CNF: c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ -p_741 ∨ -b^{57, 14}_2 c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ -p_741 ∨ -b^{57, 14}_1 c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ -p_741 ∨ b^{57, 14}_0 c in DIMACS: 17363 17364 17365 -741 -17366 0 17363 17364 17365 -741 -17367 0 17363 17364 17365 -741 17368 0 c 1+1 --> 2 c (-b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ b^{57, 13}_0 ∧ p_741) -> (-b^{57, 14}_2 ∧ b^{57, 14}_1 ∧ -b^{57, 14}_0) c in CNF: c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ -p_741 ∨ -b^{57, 14}_2 c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ -p_741 ∨ b^{57, 14}_1 c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ -p_741 ∨ -b^{57, 14}_0 c in DIMACS: 17363 17364 -17365 -741 -17366 0 17363 17364 -17365 -741 17367 0 17363 17364 -17365 -741 -17368 0 c 2+1 --> break c (-b^{57, 13}_2 ∧ b^{57, 13}_1 ∧ -b^{57, 13}_0 ∧ p_741) -> break c in CNF: c b^{57, 13}_2 ∨ -b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ -p_741 ∨ break c in DIMACS: 17363 -17364 17365 -741 1162 0 c 2-1 --> 1 c (-b^{57, 13}_2 ∧ b^{57, 13}_1 ∧ -b^{57, 13}_0 ∧ -p_741) -> (-b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ b^{57, 14}_0) c in CNF: c b^{57, 13}_2 ∨ -b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ p_741 ∨ -b^{57, 14}_2 c b^{57, 13}_2 ∨ -b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ p_741 ∨ -b^{57, 14}_1 c b^{57, 13}_2 ∨ -b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ p_741 ∨ b^{57, 14}_0 c in DIMACS: 17363 -17364 17365 741 -17366 0 17363 -17364 17365 741 -17367 0 17363 -17364 17365 741 17368 0 c 1-1 --> 0 c (-b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ b^{57, 13}_0 ∧ -p_741) -> (-b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ -b^{57, 14}_0) c in CNF: c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ p_741 ∨ -b^{57, 14}_2 c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ p_741 ∨ -b^{57, 14}_1 c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ p_741 ∨ -b^{57, 14}_0 c in DIMACS: 17363 17364 -17365 741 -17366 0 17363 17364 -17365 741 -17367 0 17363 17364 -17365 741 -17368 0 c 0-1 --> -1 c (-b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ -b^{57, 13}_0 ∧ -p_741) -> ( b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ b^{57, 14}_0) c in CNF: c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ p_741 ∨ b^{57, 14}_2 c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ p_741 ∨ -b^{57, 14}_1 c b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ p_741 ∨ b^{57, 14}_0 c in DIMACS: 17363 17364 17365 741 17366 0 17363 17364 17365 741 -17367 0 17363 17364 17365 741 17368 0 c -1-1 --> -2 c ( b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ b^{57, 13}_0 ∧ -p_741) -> ( b^{57, 14}_2 ∧ b^{57, 14}_1 ∧ -b^{57, 14}_0) c in CNF: c -b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ p_741 ∨ b^{57, 14}_2 c -b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ p_741 ∨ b^{57, 14}_1 c -b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ p_741 ∨ -b^{57, 14}_0 c in DIMACS: -17363 17364 -17365 741 17366 0 -17363 17364 -17365 741 17367 0 -17363 17364 -17365 741 -17368 0 c -2-1 --> break c ( b^{57, 13}_2 ∧ b^{57, 13}_1 ∧ -b^{57, 13}_0 ∧ -p_741) -> break c in CNF: c -b^{57, 13}_2 ∨ -b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ p_741 ∨ break c in DIMACS: -17363 -17364 17365 741 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 13}_2 ∧ -b^{57, 13}_1 ∧ -b^{57, 13}_0 ∧ true) c in CNF: c -b^{57, 13}_2 ∨ b^{57, 13}_1 ∨ b^{57, 13}_0 ∨ false c in DIMACS: -17363 17364 17365 0 c 3 does not represent an automaton state. c -(-b^{57, 13}_2 ∧ b^{57, 13}_1 ∧ b^{57, 13}_0 ∧ true) c in CNF: c b^{57, 13}_2 ∨ -b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ false c in DIMACS: 17363 -17364 -17365 0 c -3 does not represent an automaton state. c -( b^{57, 13}_2 ∧ b^{57, 13}_1 ∧ b^{57, 13}_0 ∧ true) c in CNF: c -b^{57, 13}_2 ∨ -b^{57, 13}_1 ∨ -b^{57, 13}_0 ∨ false c in DIMACS: -17363 -17364 -17365 0 c i = 14 c -2+1 --> -1 c ( b^{57, 14}_2 ∧ b^{57, 14}_1 ∧ -b^{57, 14}_0 ∧ p_798) -> ( b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ b^{57, 15}_0) c in CNF: c -b^{57, 14}_2 ∨ -b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ -p_798 ∨ b^{57, 15}_2 c -b^{57, 14}_2 ∨ -b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ -p_798 ∨ -b^{57, 15}_1 c -b^{57, 14}_2 ∨ -b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ -p_798 ∨ b^{57, 15}_0 c in DIMACS: -17366 -17367 17368 -798 17369 0 -17366 -17367 17368 -798 -17370 0 -17366 -17367 17368 -798 17371 0 c -1+1 --> 0 c ( b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ b^{57, 14}_0 ∧ p_798) -> (-b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ -b^{57, 15}_0) c in CNF: c -b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ -p_798 ∨ -b^{57, 15}_2 c -b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ -p_798 ∨ -b^{57, 15}_1 c -b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ -p_798 ∨ -b^{57, 15}_0 c in DIMACS: -17366 17367 -17368 -798 -17369 0 -17366 17367 -17368 -798 -17370 0 -17366 17367 -17368 -798 -17371 0 c 0+1 --> 1 c (-b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ -b^{57, 14}_0 ∧ p_798) -> (-b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ b^{57, 15}_0) c in CNF: c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ -p_798 ∨ -b^{57, 15}_2 c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ -p_798 ∨ -b^{57, 15}_1 c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ -p_798 ∨ b^{57, 15}_0 c in DIMACS: 17366 17367 17368 -798 -17369 0 17366 17367 17368 -798 -17370 0 17366 17367 17368 -798 17371 0 c 1+1 --> 2 c (-b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ b^{57, 14}_0 ∧ p_798) -> (-b^{57, 15}_2 ∧ b^{57, 15}_1 ∧ -b^{57, 15}_0) c in CNF: c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ -p_798 ∨ -b^{57, 15}_2 c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ -p_798 ∨ b^{57, 15}_1 c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ -p_798 ∨ -b^{57, 15}_0 c in DIMACS: 17366 17367 -17368 -798 -17369 0 17366 17367 -17368 -798 17370 0 17366 17367 -17368 -798 -17371 0 c 2+1 --> break c (-b^{57, 14}_2 ∧ b^{57, 14}_1 ∧ -b^{57, 14}_0 ∧ p_798) -> break c in CNF: c b^{57, 14}_2 ∨ -b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ -p_798 ∨ break c in DIMACS: 17366 -17367 17368 -798 1162 0 c 2-1 --> 1 c (-b^{57, 14}_2 ∧ b^{57, 14}_1 ∧ -b^{57, 14}_0 ∧ -p_798) -> (-b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ b^{57, 15}_0) c in CNF: c b^{57, 14}_2 ∨ -b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ p_798 ∨ -b^{57, 15}_2 c b^{57, 14}_2 ∨ -b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ p_798 ∨ -b^{57, 15}_1 c b^{57, 14}_2 ∨ -b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ p_798 ∨ b^{57, 15}_0 c in DIMACS: 17366 -17367 17368 798 -17369 0 17366 -17367 17368 798 -17370 0 17366 -17367 17368 798 17371 0 c 1-1 --> 0 c (-b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ b^{57, 14}_0 ∧ -p_798) -> (-b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ -b^{57, 15}_0) c in CNF: c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ p_798 ∨ -b^{57, 15}_2 c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ p_798 ∨ -b^{57, 15}_1 c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ p_798 ∨ -b^{57, 15}_0 c in DIMACS: 17366 17367 -17368 798 -17369 0 17366 17367 -17368 798 -17370 0 17366 17367 -17368 798 -17371 0 c 0-1 --> -1 c (-b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ -b^{57, 14}_0 ∧ -p_798) -> ( b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ b^{57, 15}_0) c in CNF: c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ p_798 ∨ b^{57, 15}_2 c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ p_798 ∨ -b^{57, 15}_1 c b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ p_798 ∨ b^{57, 15}_0 c in DIMACS: 17366 17367 17368 798 17369 0 17366 17367 17368 798 -17370 0 17366 17367 17368 798 17371 0 c -1-1 --> -2 c ( b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ b^{57, 14}_0 ∧ -p_798) -> ( b^{57, 15}_2 ∧ b^{57, 15}_1 ∧ -b^{57, 15}_0) c in CNF: c -b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ p_798 ∨ b^{57, 15}_2 c -b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ p_798 ∨ b^{57, 15}_1 c -b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ p_798 ∨ -b^{57, 15}_0 c in DIMACS: -17366 17367 -17368 798 17369 0 -17366 17367 -17368 798 17370 0 -17366 17367 -17368 798 -17371 0 c -2-1 --> break c ( b^{57, 14}_2 ∧ b^{57, 14}_1 ∧ -b^{57, 14}_0 ∧ -p_798) -> break c in CNF: c -b^{57, 14}_2 ∨ -b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ p_798 ∨ break c in DIMACS: -17366 -17367 17368 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 14}_2 ∧ -b^{57, 14}_1 ∧ -b^{57, 14}_0 ∧ true) c in CNF: c -b^{57, 14}_2 ∨ b^{57, 14}_1 ∨ b^{57, 14}_0 ∨ false c in DIMACS: -17366 17367 17368 0 c 3 does not represent an automaton state. c -(-b^{57, 14}_2 ∧ b^{57, 14}_1 ∧ b^{57, 14}_0 ∧ true) c in CNF: c b^{57, 14}_2 ∨ -b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ false c in DIMACS: 17366 -17367 -17368 0 c -3 does not represent an automaton state. c -( b^{57, 14}_2 ∧ b^{57, 14}_1 ∧ b^{57, 14}_0 ∧ true) c in CNF: c -b^{57, 14}_2 ∨ -b^{57, 14}_1 ∨ -b^{57, 14}_0 ∨ false c in DIMACS: -17366 -17367 -17368 0 c i = 15 c -2+1 --> -1 c ( b^{57, 15}_2 ∧ b^{57, 15}_1 ∧ -b^{57, 15}_0 ∧ p_855) -> ( b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ b^{57, 16}_0) c in CNF: c -b^{57, 15}_2 ∨ -b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ -p_855 ∨ b^{57, 16}_2 c -b^{57, 15}_2 ∨ -b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ -p_855 ∨ -b^{57, 16}_1 c -b^{57, 15}_2 ∨ -b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ -p_855 ∨ b^{57, 16}_0 c in DIMACS: -17369 -17370 17371 -855 17372 0 -17369 -17370 17371 -855 -17373 0 -17369 -17370 17371 -855 17374 0 c -1+1 --> 0 c ( b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ b^{57, 15}_0 ∧ p_855) -> (-b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ -b^{57, 16}_0) c in CNF: c -b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ -p_855 ∨ -b^{57, 16}_2 c -b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ -p_855 ∨ -b^{57, 16}_1 c -b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ -p_855 ∨ -b^{57, 16}_0 c in DIMACS: -17369 17370 -17371 -855 -17372 0 -17369 17370 -17371 -855 -17373 0 -17369 17370 -17371 -855 -17374 0 c 0+1 --> 1 c (-b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ -b^{57, 15}_0 ∧ p_855) -> (-b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ b^{57, 16}_0) c in CNF: c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ -p_855 ∨ -b^{57, 16}_2 c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ -p_855 ∨ -b^{57, 16}_1 c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ -p_855 ∨ b^{57, 16}_0 c in DIMACS: 17369 17370 17371 -855 -17372 0 17369 17370 17371 -855 -17373 0 17369 17370 17371 -855 17374 0 c 1+1 --> 2 c (-b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ b^{57, 15}_0 ∧ p_855) -> (-b^{57, 16}_2 ∧ b^{57, 16}_1 ∧ -b^{57, 16}_0) c in CNF: c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ -p_855 ∨ -b^{57, 16}_2 c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ -p_855 ∨ b^{57, 16}_1 c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ -p_855 ∨ -b^{57, 16}_0 c in DIMACS: 17369 17370 -17371 -855 -17372 0 17369 17370 -17371 -855 17373 0 17369 17370 -17371 -855 -17374 0 c 2+1 --> break c (-b^{57, 15}_2 ∧ b^{57, 15}_1 ∧ -b^{57, 15}_0 ∧ p_855) -> break c in CNF: c b^{57, 15}_2 ∨ -b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ -p_855 ∨ break c in DIMACS: 17369 -17370 17371 -855 1162 0 c 2-1 --> 1 c (-b^{57, 15}_2 ∧ b^{57, 15}_1 ∧ -b^{57, 15}_0 ∧ -p_855) -> (-b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ b^{57, 16}_0) c in CNF: c b^{57, 15}_2 ∨ -b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ p_855 ∨ -b^{57, 16}_2 c b^{57, 15}_2 ∨ -b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ p_855 ∨ -b^{57, 16}_1 c b^{57, 15}_2 ∨ -b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ p_855 ∨ b^{57, 16}_0 c in DIMACS: 17369 -17370 17371 855 -17372 0 17369 -17370 17371 855 -17373 0 17369 -17370 17371 855 17374 0 c 1-1 --> 0 c (-b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ b^{57, 15}_0 ∧ -p_855) -> (-b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ -b^{57, 16}_0) c in CNF: c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ p_855 ∨ -b^{57, 16}_2 c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ p_855 ∨ -b^{57, 16}_1 c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ p_855 ∨ -b^{57, 16}_0 c in DIMACS: 17369 17370 -17371 855 -17372 0 17369 17370 -17371 855 -17373 0 17369 17370 -17371 855 -17374 0 c 0-1 --> -1 c (-b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ -b^{57, 15}_0 ∧ -p_855) -> ( b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ b^{57, 16}_0) c in CNF: c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ p_855 ∨ b^{57, 16}_2 c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ p_855 ∨ -b^{57, 16}_1 c b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ p_855 ∨ b^{57, 16}_0 c in DIMACS: 17369 17370 17371 855 17372 0 17369 17370 17371 855 -17373 0 17369 17370 17371 855 17374 0 c -1-1 --> -2 c ( b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ b^{57, 15}_0 ∧ -p_855) -> ( b^{57, 16}_2 ∧ b^{57, 16}_1 ∧ -b^{57, 16}_0) c in CNF: c -b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ p_855 ∨ b^{57, 16}_2 c -b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ p_855 ∨ b^{57, 16}_1 c -b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ p_855 ∨ -b^{57, 16}_0 c in DIMACS: -17369 17370 -17371 855 17372 0 -17369 17370 -17371 855 17373 0 -17369 17370 -17371 855 -17374 0 c -2-1 --> break c ( b^{57, 15}_2 ∧ b^{57, 15}_1 ∧ -b^{57, 15}_0 ∧ -p_855) -> break c in CNF: c -b^{57, 15}_2 ∨ -b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ p_855 ∨ break c in DIMACS: -17369 -17370 17371 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 15}_2 ∧ -b^{57, 15}_1 ∧ -b^{57, 15}_0 ∧ true) c in CNF: c -b^{57, 15}_2 ∨ b^{57, 15}_1 ∨ b^{57, 15}_0 ∨ false c in DIMACS: -17369 17370 17371 0 c 3 does not represent an automaton state. c -(-b^{57, 15}_2 ∧ b^{57, 15}_1 ∧ b^{57, 15}_0 ∧ true) c in CNF: c b^{57, 15}_2 ∨ -b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ false c in DIMACS: 17369 -17370 -17371 0 c -3 does not represent an automaton state. c -( b^{57, 15}_2 ∧ b^{57, 15}_1 ∧ b^{57, 15}_0 ∧ true) c in CNF: c -b^{57, 15}_2 ∨ -b^{57, 15}_1 ∨ -b^{57, 15}_0 ∨ false c in DIMACS: -17369 -17370 -17371 0 c i = 16 c -2+1 --> -1 c ( b^{57, 16}_2 ∧ b^{57, 16}_1 ∧ -b^{57, 16}_0 ∧ p_912) -> ( b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ b^{57, 17}_0) c in CNF: c -b^{57, 16}_2 ∨ -b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ -p_912 ∨ b^{57, 17}_2 c -b^{57, 16}_2 ∨ -b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ -p_912 ∨ -b^{57, 17}_1 c -b^{57, 16}_2 ∨ -b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ -p_912 ∨ b^{57, 17}_0 c in DIMACS: -17372 -17373 17374 -912 17375 0 -17372 -17373 17374 -912 -17376 0 -17372 -17373 17374 -912 17377 0 c -1+1 --> 0 c ( b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ b^{57, 16}_0 ∧ p_912) -> (-b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ -b^{57, 17}_0) c in CNF: c -b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ -p_912 ∨ -b^{57, 17}_2 c -b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ -p_912 ∨ -b^{57, 17}_1 c -b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ -p_912 ∨ -b^{57, 17}_0 c in DIMACS: -17372 17373 -17374 -912 -17375 0 -17372 17373 -17374 -912 -17376 0 -17372 17373 -17374 -912 -17377 0 c 0+1 --> 1 c (-b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ -b^{57, 16}_0 ∧ p_912) -> (-b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ b^{57, 17}_0) c in CNF: c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ -p_912 ∨ -b^{57, 17}_2 c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ -p_912 ∨ -b^{57, 17}_1 c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ -p_912 ∨ b^{57, 17}_0 c in DIMACS: 17372 17373 17374 -912 -17375 0 17372 17373 17374 -912 -17376 0 17372 17373 17374 -912 17377 0 c 1+1 --> 2 c (-b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ b^{57, 16}_0 ∧ p_912) -> (-b^{57, 17}_2 ∧ b^{57, 17}_1 ∧ -b^{57, 17}_0) c in CNF: c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ -p_912 ∨ -b^{57, 17}_2 c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ -p_912 ∨ b^{57, 17}_1 c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ -p_912 ∨ -b^{57, 17}_0 c in DIMACS: 17372 17373 -17374 -912 -17375 0 17372 17373 -17374 -912 17376 0 17372 17373 -17374 -912 -17377 0 c 2+1 --> break c (-b^{57, 16}_2 ∧ b^{57, 16}_1 ∧ -b^{57, 16}_0 ∧ p_912) -> break c in CNF: c b^{57, 16}_2 ∨ -b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ -p_912 ∨ break c in DIMACS: 17372 -17373 17374 -912 1162 0 c 2-1 --> 1 c (-b^{57, 16}_2 ∧ b^{57, 16}_1 ∧ -b^{57, 16}_0 ∧ -p_912) -> (-b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ b^{57, 17}_0) c in CNF: c b^{57, 16}_2 ∨ -b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ p_912 ∨ -b^{57, 17}_2 c b^{57, 16}_2 ∨ -b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ p_912 ∨ -b^{57, 17}_1 c b^{57, 16}_2 ∨ -b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ p_912 ∨ b^{57, 17}_0 c in DIMACS: 17372 -17373 17374 912 -17375 0 17372 -17373 17374 912 -17376 0 17372 -17373 17374 912 17377 0 c 1-1 --> 0 c (-b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ b^{57, 16}_0 ∧ -p_912) -> (-b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ -b^{57, 17}_0) c in CNF: c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ p_912 ∨ -b^{57, 17}_2 c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ p_912 ∨ -b^{57, 17}_1 c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ p_912 ∨ -b^{57, 17}_0 c in DIMACS: 17372 17373 -17374 912 -17375 0 17372 17373 -17374 912 -17376 0 17372 17373 -17374 912 -17377 0 c 0-1 --> -1 c (-b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ -b^{57, 16}_0 ∧ -p_912) -> ( b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ b^{57, 17}_0) c in CNF: c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ p_912 ∨ b^{57, 17}_2 c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ p_912 ∨ -b^{57, 17}_1 c b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ p_912 ∨ b^{57, 17}_0 c in DIMACS: 17372 17373 17374 912 17375 0 17372 17373 17374 912 -17376 0 17372 17373 17374 912 17377 0 c -1-1 --> -2 c ( b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ b^{57, 16}_0 ∧ -p_912) -> ( b^{57, 17}_2 ∧ b^{57, 17}_1 ∧ -b^{57, 17}_0) c in CNF: c -b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ p_912 ∨ b^{57, 17}_2 c -b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ p_912 ∨ b^{57, 17}_1 c -b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ p_912 ∨ -b^{57, 17}_0 c in DIMACS: -17372 17373 -17374 912 17375 0 -17372 17373 -17374 912 17376 0 -17372 17373 -17374 912 -17377 0 c -2-1 --> break c ( b^{57, 16}_2 ∧ b^{57, 16}_1 ∧ -b^{57, 16}_0 ∧ -p_912) -> break c in CNF: c -b^{57, 16}_2 ∨ -b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ p_912 ∨ break c in DIMACS: -17372 -17373 17374 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 16}_2 ∧ -b^{57, 16}_1 ∧ -b^{57, 16}_0 ∧ true) c in CNF: c -b^{57, 16}_2 ∨ b^{57, 16}_1 ∨ b^{57, 16}_0 ∨ false c in DIMACS: -17372 17373 17374 0 c 3 does not represent an automaton state. c -(-b^{57, 16}_2 ∧ b^{57, 16}_1 ∧ b^{57, 16}_0 ∧ true) c in CNF: c b^{57, 16}_2 ∨ -b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ false c in DIMACS: 17372 -17373 -17374 0 c -3 does not represent an automaton state. c -( b^{57, 16}_2 ∧ b^{57, 16}_1 ∧ b^{57, 16}_0 ∧ true) c in CNF: c -b^{57, 16}_2 ∨ -b^{57, 16}_1 ∨ -b^{57, 16}_0 ∨ false c in DIMACS: -17372 -17373 -17374 0 c i = 17 c -2+1 --> -1 c ( b^{57, 17}_2 ∧ b^{57, 17}_1 ∧ -b^{57, 17}_0 ∧ p_969) -> ( b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ b^{57, 18}_0) c in CNF: c -b^{57, 17}_2 ∨ -b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ -p_969 ∨ b^{57, 18}_2 c -b^{57, 17}_2 ∨ -b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ -p_969 ∨ -b^{57, 18}_1 c -b^{57, 17}_2 ∨ -b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ -p_969 ∨ b^{57, 18}_0 c in DIMACS: -17375 -17376 17377 -969 17378 0 -17375 -17376 17377 -969 -17379 0 -17375 -17376 17377 -969 17380 0 c -1+1 --> 0 c ( b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ b^{57, 17}_0 ∧ p_969) -> (-b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ -b^{57, 18}_0) c in CNF: c -b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ -p_969 ∨ -b^{57, 18}_2 c -b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ -p_969 ∨ -b^{57, 18}_1 c -b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ -p_969 ∨ -b^{57, 18}_0 c in DIMACS: -17375 17376 -17377 -969 -17378 0 -17375 17376 -17377 -969 -17379 0 -17375 17376 -17377 -969 -17380 0 c 0+1 --> 1 c (-b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ -b^{57, 17}_0 ∧ p_969) -> (-b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ b^{57, 18}_0) c in CNF: c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ -p_969 ∨ -b^{57, 18}_2 c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ -p_969 ∨ -b^{57, 18}_1 c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ -p_969 ∨ b^{57, 18}_0 c in DIMACS: 17375 17376 17377 -969 -17378 0 17375 17376 17377 -969 -17379 0 17375 17376 17377 -969 17380 0 c 1+1 --> 2 c (-b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ b^{57, 17}_0 ∧ p_969) -> (-b^{57, 18}_2 ∧ b^{57, 18}_1 ∧ -b^{57, 18}_0) c in CNF: c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ -p_969 ∨ -b^{57, 18}_2 c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ -p_969 ∨ b^{57, 18}_1 c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ -p_969 ∨ -b^{57, 18}_0 c in DIMACS: 17375 17376 -17377 -969 -17378 0 17375 17376 -17377 -969 17379 0 17375 17376 -17377 -969 -17380 0 c 2+1 --> break c (-b^{57, 17}_2 ∧ b^{57, 17}_1 ∧ -b^{57, 17}_0 ∧ p_969) -> break c in CNF: c b^{57, 17}_2 ∨ -b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ -p_969 ∨ break c in DIMACS: 17375 -17376 17377 -969 1162 0 c 2-1 --> 1 c (-b^{57, 17}_2 ∧ b^{57, 17}_1 ∧ -b^{57, 17}_0 ∧ -p_969) -> (-b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ b^{57, 18}_0) c in CNF: c b^{57, 17}_2 ∨ -b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ p_969 ∨ -b^{57, 18}_2 c b^{57, 17}_2 ∨ -b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ p_969 ∨ -b^{57, 18}_1 c b^{57, 17}_2 ∨ -b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ p_969 ∨ b^{57, 18}_0 c in DIMACS: 17375 -17376 17377 969 -17378 0 17375 -17376 17377 969 -17379 0 17375 -17376 17377 969 17380 0 c 1-1 --> 0 c (-b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ b^{57, 17}_0 ∧ -p_969) -> (-b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ -b^{57, 18}_0) c in CNF: c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ p_969 ∨ -b^{57, 18}_2 c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ p_969 ∨ -b^{57, 18}_1 c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ p_969 ∨ -b^{57, 18}_0 c in DIMACS: 17375 17376 -17377 969 -17378 0 17375 17376 -17377 969 -17379 0 17375 17376 -17377 969 -17380 0 c 0-1 --> -1 c (-b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ -b^{57, 17}_0 ∧ -p_969) -> ( b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ b^{57, 18}_0) c in CNF: c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ p_969 ∨ b^{57, 18}_2 c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ p_969 ∨ -b^{57, 18}_1 c b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ p_969 ∨ b^{57, 18}_0 c in DIMACS: 17375 17376 17377 969 17378 0 17375 17376 17377 969 -17379 0 17375 17376 17377 969 17380 0 c -1-1 --> -2 c ( b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ b^{57, 17}_0 ∧ -p_969) -> ( b^{57, 18}_2 ∧ b^{57, 18}_1 ∧ -b^{57, 18}_0) c in CNF: c -b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ p_969 ∨ b^{57, 18}_2 c -b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ p_969 ∨ b^{57, 18}_1 c -b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ p_969 ∨ -b^{57, 18}_0 c in DIMACS: -17375 17376 -17377 969 17378 0 -17375 17376 -17377 969 17379 0 -17375 17376 -17377 969 -17380 0 c -2-1 --> break c ( b^{57, 17}_2 ∧ b^{57, 17}_1 ∧ -b^{57, 17}_0 ∧ -p_969) -> break c in CNF: c -b^{57, 17}_2 ∨ -b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ p_969 ∨ break c in DIMACS: -17375 -17376 17377 969 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 17}_2 ∧ -b^{57, 17}_1 ∧ -b^{57, 17}_0 ∧ true) c in CNF: c -b^{57, 17}_2 ∨ b^{57, 17}_1 ∨ b^{57, 17}_0 ∨ false c in DIMACS: -17375 17376 17377 0 c 3 does not represent an automaton state. c -(-b^{57, 17}_2 ∧ b^{57, 17}_1 ∧ b^{57, 17}_0 ∧ true) c in CNF: c b^{57, 17}_2 ∨ -b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ false c in DIMACS: 17375 -17376 -17377 0 c -3 does not represent an automaton state. c -( b^{57, 17}_2 ∧ b^{57, 17}_1 ∧ b^{57, 17}_0 ∧ true) c in CNF: c -b^{57, 17}_2 ∨ -b^{57, 17}_1 ∨ -b^{57, 17}_0 ∨ false c in DIMACS: -17375 -17376 -17377 0 c i = 18 c -2+1 --> -1 c ( b^{57, 18}_2 ∧ b^{57, 18}_1 ∧ -b^{57, 18}_0 ∧ p_1026) -> ( b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ b^{57, 19}_0) c in CNF: c -b^{57, 18}_2 ∨ -b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ -p_1026 ∨ b^{57, 19}_2 c -b^{57, 18}_2 ∨ -b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ -p_1026 ∨ -b^{57, 19}_1 c -b^{57, 18}_2 ∨ -b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ -p_1026 ∨ b^{57, 19}_0 c in DIMACS: -17378 -17379 17380 -1026 17381 0 -17378 -17379 17380 -1026 -17382 0 -17378 -17379 17380 -1026 17383 0 c -1+1 --> 0 c ( b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ b^{57, 18}_0 ∧ p_1026) -> (-b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ -b^{57, 19}_0) c in CNF: c -b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ -p_1026 ∨ -b^{57, 19}_2 c -b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ -p_1026 ∨ -b^{57, 19}_1 c -b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ -p_1026 ∨ -b^{57, 19}_0 c in DIMACS: -17378 17379 -17380 -1026 -17381 0 -17378 17379 -17380 -1026 -17382 0 -17378 17379 -17380 -1026 -17383 0 c 0+1 --> 1 c (-b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ -b^{57, 18}_0 ∧ p_1026) -> (-b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ b^{57, 19}_0) c in CNF: c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ -p_1026 ∨ -b^{57, 19}_2 c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ -p_1026 ∨ -b^{57, 19}_1 c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ -p_1026 ∨ b^{57, 19}_0 c in DIMACS: 17378 17379 17380 -1026 -17381 0 17378 17379 17380 -1026 -17382 0 17378 17379 17380 -1026 17383 0 c 1+1 --> 2 c (-b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ b^{57, 18}_0 ∧ p_1026) -> (-b^{57, 19}_2 ∧ b^{57, 19}_1 ∧ -b^{57, 19}_0) c in CNF: c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ -p_1026 ∨ -b^{57, 19}_2 c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ -p_1026 ∨ b^{57, 19}_1 c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ -p_1026 ∨ -b^{57, 19}_0 c in DIMACS: 17378 17379 -17380 -1026 -17381 0 17378 17379 -17380 -1026 17382 0 17378 17379 -17380 -1026 -17383 0 c 2+1 --> break c (-b^{57, 18}_2 ∧ b^{57, 18}_1 ∧ -b^{57, 18}_0 ∧ p_1026) -> break c in CNF: c b^{57, 18}_2 ∨ -b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ -p_1026 ∨ break c in DIMACS: 17378 -17379 17380 -1026 1162 0 c 2-1 --> 1 c (-b^{57, 18}_2 ∧ b^{57, 18}_1 ∧ -b^{57, 18}_0 ∧ -p_1026) -> (-b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ b^{57, 19}_0) c in CNF: c b^{57, 18}_2 ∨ -b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ p_1026 ∨ -b^{57, 19}_2 c b^{57, 18}_2 ∨ -b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ p_1026 ∨ -b^{57, 19}_1 c b^{57, 18}_2 ∨ -b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ p_1026 ∨ b^{57, 19}_0 c in DIMACS: 17378 -17379 17380 1026 -17381 0 17378 -17379 17380 1026 -17382 0 17378 -17379 17380 1026 17383 0 c 1-1 --> 0 c (-b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ b^{57, 18}_0 ∧ -p_1026) -> (-b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ -b^{57, 19}_0) c in CNF: c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ p_1026 ∨ -b^{57, 19}_2 c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ p_1026 ∨ -b^{57, 19}_1 c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ p_1026 ∨ -b^{57, 19}_0 c in DIMACS: 17378 17379 -17380 1026 -17381 0 17378 17379 -17380 1026 -17382 0 17378 17379 -17380 1026 -17383 0 c 0-1 --> -1 c (-b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ -b^{57, 18}_0 ∧ -p_1026) -> ( b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ b^{57, 19}_0) c in CNF: c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ p_1026 ∨ b^{57, 19}_2 c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ p_1026 ∨ -b^{57, 19}_1 c b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ p_1026 ∨ b^{57, 19}_0 c in DIMACS: 17378 17379 17380 1026 17381 0 17378 17379 17380 1026 -17382 0 17378 17379 17380 1026 17383 0 c -1-1 --> -2 c ( b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ b^{57, 18}_0 ∧ -p_1026) -> ( b^{57, 19}_2 ∧ b^{57, 19}_1 ∧ -b^{57, 19}_0) c in CNF: c -b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ p_1026 ∨ b^{57, 19}_2 c -b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ p_1026 ∨ b^{57, 19}_1 c -b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ p_1026 ∨ -b^{57, 19}_0 c in DIMACS: -17378 17379 -17380 1026 17381 0 -17378 17379 -17380 1026 17382 0 -17378 17379 -17380 1026 -17383 0 c -2-1 --> break c ( b^{57, 18}_2 ∧ b^{57, 18}_1 ∧ -b^{57, 18}_0 ∧ -p_1026) -> break c in CNF: c -b^{57, 18}_2 ∨ -b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ p_1026 ∨ break c in DIMACS: -17378 -17379 17380 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 18}_2 ∧ -b^{57, 18}_1 ∧ -b^{57, 18}_0 ∧ true) c in CNF: c -b^{57, 18}_2 ∨ b^{57, 18}_1 ∨ b^{57, 18}_0 ∨ false c in DIMACS: -17378 17379 17380 0 c 3 does not represent an automaton state. c -(-b^{57, 18}_2 ∧ b^{57, 18}_1 ∧ b^{57, 18}_0 ∧ true) c in CNF: c b^{57, 18}_2 ∨ -b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ false c in DIMACS: 17378 -17379 -17380 0 c -3 does not represent an automaton state. c -( b^{57, 18}_2 ∧ b^{57, 18}_1 ∧ b^{57, 18}_0 ∧ true) c in CNF: c -b^{57, 18}_2 ∨ -b^{57, 18}_1 ∨ -b^{57, 18}_0 ∨ false c in DIMACS: -17378 -17379 -17380 0 c i = 19 c -2+1 --> -1 c ( b^{57, 19}_2 ∧ b^{57, 19}_1 ∧ -b^{57, 19}_0 ∧ p_1083) -> ( b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ b^{57, 20}_0) c in CNF: c -b^{57, 19}_2 ∨ -b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ -p_1083 ∨ b^{57, 20}_2 c -b^{57, 19}_2 ∨ -b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ -p_1083 ∨ -b^{57, 20}_1 c -b^{57, 19}_2 ∨ -b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ -p_1083 ∨ b^{57, 20}_0 c in DIMACS: -17381 -17382 17383 -1083 17384 0 -17381 -17382 17383 -1083 -17385 0 -17381 -17382 17383 -1083 17386 0 c -1+1 --> 0 c ( b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ b^{57, 19}_0 ∧ p_1083) -> (-b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ -b^{57, 20}_0) c in CNF: c -b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ -p_1083 ∨ -b^{57, 20}_2 c -b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ -p_1083 ∨ -b^{57, 20}_1 c -b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ -p_1083 ∨ -b^{57, 20}_0 c in DIMACS: -17381 17382 -17383 -1083 -17384 0 -17381 17382 -17383 -1083 -17385 0 -17381 17382 -17383 -1083 -17386 0 c 0+1 --> 1 c (-b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ -b^{57, 19}_0 ∧ p_1083) -> (-b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ b^{57, 20}_0) c in CNF: c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ -p_1083 ∨ -b^{57, 20}_2 c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ -p_1083 ∨ -b^{57, 20}_1 c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ -p_1083 ∨ b^{57, 20}_0 c in DIMACS: 17381 17382 17383 -1083 -17384 0 17381 17382 17383 -1083 -17385 0 17381 17382 17383 -1083 17386 0 c 1+1 --> 2 c (-b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ b^{57, 19}_0 ∧ p_1083) -> (-b^{57, 20}_2 ∧ b^{57, 20}_1 ∧ -b^{57, 20}_0) c in CNF: c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ -p_1083 ∨ -b^{57, 20}_2 c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ -p_1083 ∨ b^{57, 20}_1 c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ -p_1083 ∨ -b^{57, 20}_0 c in DIMACS: 17381 17382 -17383 -1083 -17384 0 17381 17382 -17383 -1083 17385 0 17381 17382 -17383 -1083 -17386 0 c 2+1 --> break c (-b^{57, 19}_2 ∧ b^{57, 19}_1 ∧ -b^{57, 19}_0 ∧ p_1083) -> break c in CNF: c b^{57, 19}_2 ∨ -b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ -p_1083 ∨ break c in DIMACS: 17381 -17382 17383 -1083 1162 0 c 2-1 --> 1 c (-b^{57, 19}_2 ∧ b^{57, 19}_1 ∧ -b^{57, 19}_0 ∧ -p_1083) -> (-b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ b^{57, 20}_0) c in CNF: c b^{57, 19}_2 ∨ -b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ p_1083 ∨ -b^{57, 20}_2 c b^{57, 19}_2 ∨ -b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ p_1083 ∨ -b^{57, 20}_1 c b^{57, 19}_2 ∨ -b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ p_1083 ∨ b^{57, 20}_0 c in DIMACS: 17381 -17382 17383 1083 -17384 0 17381 -17382 17383 1083 -17385 0 17381 -17382 17383 1083 17386 0 c 1-1 --> 0 c (-b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ b^{57, 19}_0 ∧ -p_1083) -> (-b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ -b^{57, 20}_0) c in CNF: c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ p_1083 ∨ -b^{57, 20}_2 c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ p_1083 ∨ -b^{57, 20}_1 c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ p_1083 ∨ -b^{57, 20}_0 c in DIMACS: 17381 17382 -17383 1083 -17384 0 17381 17382 -17383 1083 -17385 0 17381 17382 -17383 1083 -17386 0 c 0-1 --> -1 c (-b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ -b^{57, 19}_0 ∧ -p_1083) -> ( b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ b^{57, 20}_0) c in CNF: c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ p_1083 ∨ b^{57, 20}_2 c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ p_1083 ∨ -b^{57, 20}_1 c b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ p_1083 ∨ b^{57, 20}_0 c in DIMACS: 17381 17382 17383 1083 17384 0 17381 17382 17383 1083 -17385 0 17381 17382 17383 1083 17386 0 c -1-1 --> -2 c ( b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ b^{57, 19}_0 ∧ -p_1083) -> ( b^{57, 20}_2 ∧ b^{57, 20}_1 ∧ -b^{57, 20}_0) c in CNF: c -b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ p_1083 ∨ b^{57, 20}_2 c -b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ p_1083 ∨ b^{57, 20}_1 c -b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ p_1083 ∨ -b^{57, 20}_0 c in DIMACS: -17381 17382 -17383 1083 17384 0 -17381 17382 -17383 1083 17385 0 -17381 17382 -17383 1083 -17386 0 c -2-1 --> break c ( b^{57, 19}_2 ∧ b^{57, 19}_1 ∧ -b^{57, 19}_0 ∧ -p_1083) -> break c in CNF: c -b^{57, 19}_2 ∨ -b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ p_1083 ∨ break c in DIMACS: -17381 -17382 17383 1083 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 19}_2 ∧ -b^{57, 19}_1 ∧ -b^{57, 19}_0 ∧ true) c in CNF: c -b^{57, 19}_2 ∨ b^{57, 19}_1 ∨ b^{57, 19}_0 ∨ false c in DIMACS: -17381 17382 17383 0 c 3 does not represent an automaton state. c -(-b^{57, 19}_2 ∧ b^{57, 19}_1 ∧ b^{57, 19}_0 ∧ true) c in CNF: c b^{57, 19}_2 ∨ -b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ false c in DIMACS: 17381 -17382 -17383 0 c -3 does not represent an automaton state. c -( b^{57, 19}_2 ∧ b^{57, 19}_1 ∧ b^{57, 19}_0 ∧ true) c in CNF: c -b^{57, 19}_2 ∨ -b^{57, 19}_1 ∨ -b^{57, 19}_0 ∨ false c in DIMACS: -17381 -17382 -17383 0 c i = 20 c -2+1 --> -1 c ( b^{57, 20}_2 ∧ b^{57, 20}_1 ∧ -b^{57, 20}_0 ∧ p_1140) -> ( b^{57, 21}_2 ∧ -b^{57, 21}_1 ∧ b^{57, 21}_0) c in CNF: c -b^{57, 20}_2 ∨ -b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ -p_1140 ∨ b^{57, 21}_2 c -b^{57, 20}_2 ∨ -b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ -p_1140 ∨ -b^{57, 21}_1 c -b^{57, 20}_2 ∨ -b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ -p_1140 ∨ b^{57, 21}_0 c in DIMACS: -17384 -17385 17386 -1140 17387 0 -17384 -17385 17386 -1140 -17388 0 -17384 -17385 17386 -1140 17389 0 c -1+1 --> 0 c ( b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ b^{57, 20}_0 ∧ p_1140) -> (-b^{57, 21}_2 ∧ -b^{57, 21}_1 ∧ -b^{57, 21}_0) c in CNF: c -b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ -p_1140 ∨ -b^{57, 21}_2 c -b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ -p_1140 ∨ -b^{57, 21}_1 c -b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ -p_1140 ∨ -b^{57, 21}_0 c in DIMACS: -17384 17385 -17386 -1140 -17387 0 -17384 17385 -17386 -1140 -17388 0 -17384 17385 -17386 -1140 -17389 0 c 0+1 --> 1 c (-b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ -b^{57, 20}_0 ∧ p_1140) -> (-b^{57, 21}_2 ∧ -b^{57, 21}_1 ∧ b^{57, 21}_0) c in CNF: c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ -p_1140 ∨ -b^{57, 21}_2 c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ -p_1140 ∨ -b^{57, 21}_1 c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ -p_1140 ∨ b^{57, 21}_0 c in DIMACS: 17384 17385 17386 -1140 -17387 0 17384 17385 17386 -1140 -17388 0 17384 17385 17386 -1140 17389 0 c 1+1 --> 2 c (-b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ b^{57, 20}_0 ∧ p_1140) -> (-b^{57, 21}_2 ∧ b^{57, 21}_1 ∧ -b^{57, 21}_0) c in CNF: c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ -p_1140 ∨ -b^{57, 21}_2 c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ -p_1140 ∨ b^{57, 21}_1 c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ -p_1140 ∨ -b^{57, 21}_0 c in DIMACS: 17384 17385 -17386 -1140 -17387 0 17384 17385 -17386 -1140 17388 0 17384 17385 -17386 -1140 -17389 0 c 2+1 --> break c (-b^{57, 20}_2 ∧ b^{57, 20}_1 ∧ -b^{57, 20}_0 ∧ p_1140) -> break c in CNF: c b^{57, 20}_2 ∨ -b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ -p_1140 ∨ break c in DIMACS: 17384 -17385 17386 -1140 1162 0 c 2-1 --> 1 c (-b^{57, 20}_2 ∧ b^{57, 20}_1 ∧ -b^{57, 20}_0 ∧ -p_1140) -> (-b^{57, 21}_2 ∧ -b^{57, 21}_1 ∧ b^{57, 21}_0) c in CNF: c b^{57, 20}_2 ∨ -b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ p_1140 ∨ -b^{57, 21}_2 c b^{57, 20}_2 ∨ -b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ p_1140 ∨ -b^{57, 21}_1 c b^{57, 20}_2 ∨ -b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ p_1140 ∨ b^{57, 21}_0 c in DIMACS: 17384 -17385 17386 1140 -17387 0 17384 -17385 17386 1140 -17388 0 17384 -17385 17386 1140 17389 0 c 1-1 --> 0 c (-b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ b^{57, 20}_0 ∧ -p_1140) -> (-b^{57, 21}_2 ∧ -b^{57, 21}_1 ∧ -b^{57, 21}_0) c in CNF: c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ p_1140 ∨ -b^{57, 21}_2 c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ p_1140 ∨ -b^{57, 21}_1 c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ p_1140 ∨ -b^{57, 21}_0 c in DIMACS: 17384 17385 -17386 1140 -17387 0 17384 17385 -17386 1140 -17388 0 17384 17385 -17386 1140 -17389 0 c 0-1 --> -1 c (-b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ -b^{57, 20}_0 ∧ -p_1140) -> ( b^{57, 21}_2 ∧ -b^{57, 21}_1 ∧ b^{57, 21}_0) c in CNF: c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ p_1140 ∨ b^{57, 21}_2 c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ p_1140 ∨ -b^{57, 21}_1 c b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ p_1140 ∨ b^{57, 21}_0 c in DIMACS: 17384 17385 17386 1140 17387 0 17384 17385 17386 1140 -17388 0 17384 17385 17386 1140 17389 0 c -1-1 --> -2 c ( b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ b^{57, 20}_0 ∧ -p_1140) -> ( b^{57, 21}_2 ∧ b^{57, 21}_1 ∧ -b^{57, 21}_0) c in CNF: c -b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ p_1140 ∨ b^{57, 21}_2 c -b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ p_1140 ∨ b^{57, 21}_1 c -b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ p_1140 ∨ -b^{57, 21}_0 c in DIMACS: -17384 17385 -17386 1140 17387 0 -17384 17385 -17386 1140 17388 0 -17384 17385 -17386 1140 -17389 0 c -2-1 --> break c ( b^{57, 20}_2 ∧ b^{57, 20}_1 ∧ -b^{57, 20}_0 ∧ -p_1140) -> break c in CNF: c -b^{57, 20}_2 ∨ -b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ p_1140 ∨ break c in DIMACS: -17384 -17385 17386 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{57, 20}_2 ∧ -b^{57, 20}_1 ∧ -b^{57, 20}_0 ∧ true) c in CNF: c -b^{57, 20}_2 ∨ b^{57, 20}_1 ∨ b^{57, 20}_0 ∨ false c in DIMACS: -17384 17385 17386 0 c 3 does not represent an automaton state. c -(-b^{57, 20}_2 ∧ b^{57, 20}_1 ∧ b^{57, 20}_0 ∧ true) c in CNF: c b^{57, 20}_2 ∨ -b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ false c in DIMACS: 17384 -17385 -17386 0 c -3 does not represent an automaton state. c -( b^{57, 20}_2 ∧ b^{57, 20}_1 ∧ b^{57, 20}_0 ∧ true) c in CNF: c -b^{57, 20}_2 ∨ -b^{57, 20}_1 ∨ -b^{57, 20}_0 ∨ false c in DIMACS: -17384 -17385 -17386 0 c INIT for k = 58 c -b^{58, 1}_2 c -b^{58, 1}_1 c -b^{58, 1}_0 c in DIMACS: -17390 0 -17391 0 -17392 0 c Transitions for k = 58 c i = 1 c -2+1 --> -1 c ( b^{58, 1}_2 ∧ b^{58, 1}_1 ∧ -b^{58, 1}_0 ∧ p_58) -> ( b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ b^{58, 2}_0) c in CNF: c -b^{58, 1}_2 ∨ -b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ -p_58 ∨ b^{58, 2}_2 c -b^{58, 1}_2 ∨ -b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ -p_58 ∨ -b^{58, 2}_1 c -b^{58, 1}_2 ∨ -b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ -p_58 ∨ b^{58, 2}_0 c in DIMACS: -17390 -17391 17392 -58 17393 0 -17390 -17391 17392 -58 -17394 0 -17390 -17391 17392 -58 17395 0 c -1+1 --> 0 c ( b^{58, 1}_2 ∧ -b^{58, 1}_1 ∧ b^{58, 1}_0 ∧ p_58) -> (-b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ -b^{58, 2}_0) c in CNF: c -b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ -p_58 ∨ -b^{58, 2}_2 c -b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ -p_58 ∨ -b^{58, 2}_1 c -b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ -p_58 ∨ -b^{58, 2}_0 c in DIMACS: -17390 17391 -17392 -58 -17393 0 -17390 17391 -17392 -58 -17394 0 -17390 17391 -17392 -58 -17395 0 c 0+1 --> 1 c (-b^{58, 1}_2 ∧ -b^{58, 1}_1 ∧ -b^{58, 1}_0 ∧ p_58) -> (-b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ b^{58, 2}_0) c in CNF: c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ -p_58 ∨ -b^{58, 2}_2 c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ -p_58 ∨ -b^{58, 2}_1 c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ -p_58 ∨ b^{58, 2}_0 c in DIMACS: 17390 17391 17392 -58 -17393 0 17390 17391 17392 -58 -17394 0 17390 17391 17392 -58 17395 0 c 1+1 --> 2 c (-b^{58, 1}_2 ∧ -b^{58, 1}_1 ∧ b^{58, 1}_0 ∧ p_58) -> (-b^{58, 2}_2 ∧ b^{58, 2}_1 ∧ -b^{58, 2}_0) c in CNF: c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ -p_58 ∨ -b^{58, 2}_2 c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ -p_58 ∨ b^{58, 2}_1 c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ -p_58 ∨ -b^{58, 2}_0 c in DIMACS: 17390 17391 -17392 -58 -17393 0 17390 17391 -17392 -58 17394 0 17390 17391 -17392 -58 -17395 0 c 2+1 --> break c (-b^{58, 1}_2 ∧ b^{58, 1}_1 ∧ -b^{58, 1}_0 ∧ p_58) -> break c in CNF: c b^{58, 1}_2 ∨ -b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ -p_58 ∨ break c in DIMACS: 17390 -17391 17392 -58 1162 0 c 2-1 --> 1 c (-b^{58, 1}_2 ∧ b^{58, 1}_1 ∧ -b^{58, 1}_0 ∧ -p_58) -> (-b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ b^{58, 2}_0) c in CNF: c b^{58, 1}_2 ∨ -b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ p_58 ∨ -b^{58, 2}_2 c b^{58, 1}_2 ∨ -b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ p_58 ∨ -b^{58, 2}_1 c b^{58, 1}_2 ∨ -b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ p_58 ∨ b^{58, 2}_0 c in DIMACS: 17390 -17391 17392 58 -17393 0 17390 -17391 17392 58 -17394 0 17390 -17391 17392 58 17395 0 c 1-1 --> 0 c (-b^{58, 1}_2 ∧ -b^{58, 1}_1 ∧ b^{58, 1}_0 ∧ -p_58) -> (-b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ -b^{58, 2}_0) c in CNF: c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ p_58 ∨ -b^{58, 2}_2 c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ p_58 ∨ -b^{58, 2}_1 c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ p_58 ∨ -b^{58, 2}_0 c in DIMACS: 17390 17391 -17392 58 -17393 0 17390 17391 -17392 58 -17394 0 17390 17391 -17392 58 -17395 0 c 0-1 --> -1 c (-b^{58, 1}_2 ∧ -b^{58, 1}_1 ∧ -b^{58, 1}_0 ∧ -p_58) -> ( b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ b^{58, 2}_0) c in CNF: c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ p_58 ∨ b^{58, 2}_2 c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ p_58 ∨ -b^{58, 2}_1 c b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ p_58 ∨ b^{58, 2}_0 c in DIMACS: 17390 17391 17392 58 17393 0 17390 17391 17392 58 -17394 0 17390 17391 17392 58 17395 0 c -1-1 --> -2 c ( b^{58, 1}_2 ∧ -b^{58, 1}_1 ∧ b^{58, 1}_0 ∧ -p_58) -> ( b^{58, 2}_2 ∧ b^{58, 2}_1 ∧ -b^{58, 2}_0) c in CNF: c -b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ p_58 ∨ b^{58, 2}_2 c -b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ p_58 ∨ b^{58, 2}_1 c -b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ p_58 ∨ -b^{58, 2}_0 c in DIMACS: -17390 17391 -17392 58 17393 0 -17390 17391 -17392 58 17394 0 -17390 17391 -17392 58 -17395 0 c -2-1 --> break c ( b^{58, 1}_2 ∧ b^{58, 1}_1 ∧ -b^{58, 1}_0 ∧ -p_58) -> break c in CNF: c -b^{58, 1}_2 ∨ -b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ p_58 ∨ break c in DIMACS: -17390 -17391 17392 58 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 1}_2 ∧ -b^{58, 1}_1 ∧ -b^{58, 1}_0 ∧ true) c in CNF: c -b^{58, 1}_2 ∨ b^{58, 1}_1 ∨ b^{58, 1}_0 ∨ false c in DIMACS: -17390 17391 17392 0 c 3 does not represent an automaton state. c -(-b^{58, 1}_2 ∧ b^{58, 1}_1 ∧ b^{58, 1}_0 ∧ true) c in CNF: c b^{58, 1}_2 ∨ -b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ false c in DIMACS: 17390 -17391 -17392 0 c -3 does not represent an automaton state. c -( b^{58, 1}_2 ∧ b^{58, 1}_1 ∧ b^{58, 1}_0 ∧ true) c in CNF: c -b^{58, 1}_2 ∨ -b^{58, 1}_1 ∨ -b^{58, 1}_0 ∨ false c in DIMACS: -17390 -17391 -17392 0 c i = 2 c -2+1 --> -1 c ( b^{58, 2}_2 ∧ b^{58, 2}_1 ∧ -b^{58, 2}_0 ∧ p_116) -> ( b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ b^{58, 3}_0) c in CNF: c -b^{58, 2}_2 ∨ -b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ -p_116 ∨ b^{58, 3}_2 c -b^{58, 2}_2 ∨ -b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ -p_116 ∨ -b^{58, 3}_1 c -b^{58, 2}_2 ∨ -b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ -p_116 ∨ b^{58, 3}_0 c in DIMACS: -17393 -17394 17395 -116 17396 0 -17393 -17394 17395 -116 -17397 0 -17393 -17394 17395 -116 17398 0 c -1+1 --> 0 c ( b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ b^{58, 2}_0 ∧ p_116) -> (-b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ -b^{58, 3}_0) c in CNF: c -b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ -p_116 ∨ -b^{58, 3}_2 c -b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ -p_116 ∨ -b^{58, 3}_1 c -b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ -p_116 ∨ -b^{58, 3}_0 c in DIMACS: -17393 17394 -17395 -116 -17396 0 -17393 17394 -17395 -116 -17397 0 -17393 17394 -17395 -116 -17398 0 c 0+1 --> 1 c (-b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ -b^{58, 2}_0 ∧ p_116) -> (-b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ b^{58, 3}_0) c in CNF: c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ -p_116 ∨ -b^{58, 3}_2 c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ -p_116 ∨ -b^{58, 3}_1 c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ -p_116 ∨ b^{58, 3}_0 c in DIMACS: 17393 17394 17395 -116 -17396 0 17393 17394 17395 -116 -17397 0 17393 17394 17395 -116 17398 0 c 1+1 --> 2 c (-b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ b^{58, 2}_0 ∧ p_116) -> (-b^{58, 3}_2 ∧ b^{58, 3}_1 ∧ -b^{58, 3}_0) c in CNF: c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ -p_116 ∨ -b^{58, 3}_2 c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ -p_116 ∨ b^{58, 3}_1 c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ -p_116 ∨ -b^{58, 3}_0 c in DIMACS: 17393 17394 -17395 -116 -17396 0 17393 17394 -17395 -116 17397 0 17393 17394 -17395 -116 -17398 0 c 2+1 --> break c (-b^{58, 2}_2 ∧ b^{58, 2}_1 ∧ -b^{58, 2}_0 ∧ p_116) -> break c in CNF: c b^{58, 2}_2 ∨ -b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ -p_116 ∨ break c in DIMACS: 17393 -17394 17395 -116 1162 0 c 2-1 --> 1 c (-b^{58, 2}_2 ∧ b^{58, 2}_1 ∧ -b^{58, 2}_0 ∧ -p_116) -> (-b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ b^{58, 3}_0) c in CNF: c b^{58, 2}_2 ∨ -b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ p_116 ∨ -b^{58, 3}_2 c b^{58, 2}_2 ∨ -b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ p_116 ∨ -b^{58, 3}_1 c b^{58, 2}_2 ∨ -b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ p_116 ∨ b^{58, 3}_0 c in DIMACS: 17393 -17394 17395 116 -17396 0 17393 -17394 17395 116 -17397 0 17393 -17394 17395 116 17398 0 c 1-1 --> 0 c (-b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ b^{58, 2}_0 ∧ -p_116) -> (-b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ -b^{58, 3}_0) c in CNF: c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ p_116 ∨ -b^{58, 3}_2 c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ p_116 ∨ -b^{58, 3}_1 c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ p_116 ∨ -b^{58, 3}_0 c in DIMACS: 17393 17394 -17395 116 -17396 0 17393 17394 -17395 116 -17397 0 17393 17394 -17395 116 -17398 0 c 0-1 --> -1 c (-b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ -b^{58, 2}_0 ∧ -p_116) -> ( b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ b^{58, 3}_0) c in CNF: c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ p_116 ∨ b^{58, 3}_2 c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ p_116 ∨ -b^{58, 3}_1 c b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ p_116 ∨ b^{58, 3}_0 c in DIMACS: 17393 17394 17395 116 17396 0 17393 17394 17395 116 -17397 0 17393 17394 17395 116 17398 0 c -1-1 --> -2 c ( b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ b^{58, 2}_0 ∧ -p_116) -> ( b^{58, 3}_2 ∧ b^{58, 3}_1 ∧ -b^{58, 3}_0) c in CNF: c -b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ p_116 ∨ b^{58, 3}_2 c -b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ p_116 ∨ b^{58, 3}_1 c -b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ p_116 ∨ -b^{58, 3}_0 c in DIMACS: -17393 17394 -17395 116 17396 0 -17393 17394 -17395 116 17397 0 -17393 17394 -17395 116 -17398 0 c -2-1 --> break c ( b^{58, 2}_2 ∧ b^{58, 2}_1 ∧ -b^{58, 2}_0 ∧ -p_116) -> break c in CNF: c -b^{58, 2}_2 ∨ -b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ p_116 ∨ break c in DIMACS: -17393 -17394 17395 116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 2}_2 ∧ -b^{58, 2}_1 ∧ -b^{58, 2}_0 ∧ true) c in CNF: c -b^{58, 2}_2 ∨ b^{58, 2}_1 ∨ b^{58, 2}_0 ∨ false c in DIMACS: -17393 17394 17395 0 c 3 does not represent an automaton state. c -(-b^{58, 2}_2 ∧ b^{58, 2}_1 ∧ b^{58, 2}_0 ∧ true) c in CNF: c b^{58, 2}_2 ∨ -b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ false c in DIMACS: 17393 -17394 -17395 0 c -3 does not represent an automaton state. c -( b^{58, 2}_2 ∧ b^{58, 2}_1 ∧ b^{58, 2}_0 ∧ true) c in CNF: c -b^{58, 2}_2 ∨ -b^{58, 2}_1 ∨ -b^{58, 2}_0 ∨ false c in DIMACS: -17393 -17394 -17395 0 c i = 3 c -2+1 --> -1 c ( b^{58, 3}_2 ∧ b^{58, 3}_1 ∧ -b^{58, 3}_0 ∧ p_174) -> ( b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ b^{58, 4}_0) c in CNF: c -b^{58, 3}_2 ∨ -b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ -p_174 ∨ b^{58, 4}_2 c -b^{58, 3}_2 ∨ -b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ -p_174 ∨ -b^{58, 4}_1 c -b^{58, 3}_2 ∨ -b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ -p_174 ∨ b^{58, 4}_0 c in DIMACS: -17396 -17397 17398 -174 17399 0 -17396 -17397 17398 -174 -17400 0 -17396 -17397 17398 -174 17401 0 c -1+1 --> 0 c ( b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ b^{58, 3}_0 ∧ p_174) -> (-b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ -b^{58, 4}_0) c in CNF: c -b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ -p_174 ∨ -b^{58, 4}_2 c -b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ -p_174 ∨ -b^{58, 4}_1 c -b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ -p_174 ∨ -b^{58, 4}_0 c in DIMACS: -17396 17397 -17398 -174 -17399 0 -17396 17397 -17398 -174 -17400 0 -17396 17397 -17398 -174 -17401 0 c 0+1 --> 1 c (-b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ -b^{58, 3}_0 ∧ p_174) -> (-b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ b^{58, 4}_0) c in CNF: c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ -p_174 ∨ -b^{58, 4}_2 c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ -p_174 ∨ -b^{58, 4}_1 c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ -p_174 ∨ b^{58, 4}_0 c in DIMACS: 17396 17397 17398 -174 -17399 0 17396 17397 17398 -174 -17400 0 17396 17397 17398 -174 17401 0 c 1+1 --> 2 c (-b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ b^{58, 3}_0 ∧ p_174) -> (-b^{58, 4}_2 ∧ b^{58, 4}_1 ∧ -b^{58, 4}_0) c in CNF: c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ -p_174 ∨ -b^{58, 4}_2 c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ -p_174 ∨ b^{58, 4}_1 c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ -p_174 ∨ -b^{58, 4}_0 c in DIMACS: 17396 17397 -17398 -174 -17399 0 17396 17397 -17398 -174 17400 0 17396 17397 -17398 -174 -17401 0 c 2+1 --> break c (-b^{58, 3}_2 ∧ b^{58, 3}_1 ∧ -b^{58, 3}_0 ∧ p_174) -> break c in CNF: c b^{58, 3}_2 ∨ -b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ -p_174 ∨ break c in DIMACS: 17396 -17397 17398 -174 1162 0 c 2-1 --> 1 c (-b^{58, 3}_2 ∧ b^{58, 3}_1 ∧ -b^{58, 3}_0 ∧ -p_174) -> (-b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ b^{58, 4}_0) c in CNF: c b^{58, 3}_2 ∨ -b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ p_174 ∨ -b^{58, 4}_2 c b^{58, 3}_2 ∨ -b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ p_174 ∨ -b^{58, 4}_1 c b^{58, 3}_2 ∨ -b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ p_174 ∨ b^{58, 4}_0 c in DIMACS: 17396 -17397 17398 174 -17399 0 17396 -17397 17398 174 -17400 0 17396 -17397 17398 174 17401 0 c 1-1 --> 0 c (-b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ b^{58, 3}_0 ∧ -p_174) -> (-b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ -b^{58, 4}_0) c in CNF: c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ p_174 ∨ -b^{58, 4}_2 c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ p_174 ∨ -b^{58, 4}_1 c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ p_174 ∨ -b^{58, 4}_0 c in DIMACS: 17396 17397 -17398 174 -17399 0 17396 17397 -17398 174 -17400 0 17396 17397 -17398 174 -17401 0 c 0-1 --> -1 c (-b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ -b^{58, 3}_0 ∧ -p_174) -> ( b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ b^{58, 4}_0) c in CNF: c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ p_174 ∨ b^{58, 4}_2 c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ p_174 ∨ -b^{58, 4}_1 c b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ p_174 ∨ b^{58, 4}_0 c in DIMACS: 17396 17397 17398 174 17399 0 17396 17397 17398 174 -17400 0 17396 17397 17398 174 17401 0 c -1-1 --> -2 c ( b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ b^{58, 3}_0 ∧ -p_174) -> ( b^{58, 4}_2 ∧ b^{58, 4}_1 ∧ -b^{58, 4}_0) c in CNF: c -b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ p_174 ∨ b^{58, 4}_2 c -b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ p_174 ∨ b^{58, 4}_1 c -b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ p_174 ∨ -b^{58, 4}_0 c in DIMACS: -17396 17397 -17398 174 17399 0 -17396 17397 -17398 174 17400 0 -17396 17397 -17398 174 -17401 0 c -2-1 --> break c ( b^{58, 3}_2 ∧ b^{58, 3}_1 ∧ -b^{58, 3}_0 ∧ -p_174) -> break c in CNF: c -b^{58, 3}_2 ∨ -b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ p_174 ∨ break c in DIMACS: -17396 -17397 17398 174 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 3}_2 ∧ -b^{58, 3}_1 ∧ -b^{58, 3}_0 ∧ true) c in CNF: c -b^{58, 3}_2 ∨ b^{58, 3}_1 ∨ b^{58, 3}_0 ∨ false c in DIMACS: -17396 17397 17398 0 c 3 does not represent an automaton state. c -(-b^{58, 3}_2 ∧ b^{58, 3}_1 ∧ b^{58, 3}_0 ∧ true) c in CNF: c b^{58, 3}_2 ∨ -b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ false c in DIMACS: 17396 -17397 -17398 0 c -3 does not represent an automaton state. c -( b^{58, 3}_2 ∧ b^{58, 3}_1 ∧ b^{58, 3}_0 ∧ true) c in CNF: c -b^{58, 3}_2 ∨ -b^{58, 3}_1 ∨ -b^{58, 3}_0 ∨ false c in DIMACS: -17396 -17397 -17398 0 c i = 4 c -2+1 --> -1 c ( b^{58, 4}_2 ∧ b^{58, 4}_1 ∧ -b^{58, 4}_0 ∧ p_232) -> ( b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ b^{58, 5}_0) c in CNF: c -b^{58, 4}_2 ∨ -b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ -p_232 ∨ b^{58, 5}_2 c -b^{58, 4}_2 ∨ -b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ -p_232 ∨ -b^{58, 5}_1 c -b^{58, 4}_2 ∨ -b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ -p_232 ∨ b^{58, 5}_0 c in DIMACS: -17399 -17400 17401 -232 17402 0 -17399 -17400 17401 -232 -17403 0 -17399 -17400 17401 -232 17404 0 c -1+1 --> 0 c ( b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ b^{58, 4}_0 ∧ p_232) -> (-b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ -b^{58, 5}_0) c in CNF: c -b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ -p_232 ∨ -b^{58, 5}_2 c -b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ -p_232 ∨ -b^{58, 5}_1 c -b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ -p_232 ∨ -b^{58, 5}_0 c in DIMACS: -17399 17400 -17401 -232 -17402 0 -17399 17400 -17401 -232 -17403 0 -17399 17400 -17401 -232 -17404 0 c 0+1 --> 1 c (-b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ -b^{58, 4}_0 ∧ p_232) -> (-b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ b^{58, 5}_0) c in CNF: c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ -p_232 ∨ -b^{58, 5}_2 c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ -p_232 ∨ -b^{58, 5}_1 c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ -p_232 ∨ b^{58, 5}_0 c in DIMACS: 17399 17400 17401 -232 -17402 0 17399 17400 17401 -232 -17403 0 17399 17400 17401 -232 17404 0 c 1+1 --> 2 c (-b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ b^{58, 4}_0 ∧ p_232) -> (-b^{58, 5}_2 ∧ b^{58, 5}_1 ∧ -b^{58, 5}_0) c in CNF: c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ -p_232 ∨ -b^{58, 5}_2 c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ -p_232 ∨ b^{58, 5}_1 c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ -p_232 ∨ -b^{58, 5}_0 c in DIMACS: 17399 17400 -17401 -232 -17402 0 17399 17400 -17401 -232 17403 0 17399 17400 -17401 -232 -17404 0 c 2+1 --> break c (-b^{58, 4}_2 ∧ b^{58, 4}_1 ∧ -b^{58, 4}_0 ∧ p_232) -> break c in CNF: c b^{58, 4}_2 ∨ -b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ -p_232 ∨ break c in DIMACS: 17399 -17400 17401 -232 1162 0 c 2-1 --> 1 c (-b^{58, 4}_2 ∧ b^{58, 4}_1 ∧ -b^{58, 4}_0 ∧ -p_232) -> (-b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ b^{58, 5}_0) c in CNF: c b^{58, 4}_2 ∨ -b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ p_232 ∨ -b^{58, 5}_2 c b^{58, 4}_2 ∨ -b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ p_232 ∨ -b^{58, 5}_1 c b^{58, 4}_2 ∨ -b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ p_232 ∨ b^{58, 5}_0 c in DIMACS: 17399 -17400 17401 232 -17402 0 17399 -17400 17401 232 -17403 0 17399 -17400 17401 232 17404 0 c 1-1 --> 0 c (-b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ b^{58, 4}_0 ∧ -p_232) -> (-b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ -b^{58, 5}_0) c in CNF: c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ p_232 ∨ -b^{58, 5}_2 c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ p_232 ∨ -b^{58, 5}_1 c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ p_232 ∨ -b^{58, 5}_0 c in DIMACS: 17399 17400 -17401 232 -17402 0 17399 17400 -17401 232 -17403 0 17399 17400 -17401 232 -17404 0 c 0-1 --> -1 c (-b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ -b^{58, 4}_0 ∧ -p_232) -> ( b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ b^{58, 5}_0) c in CNF: c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ p_232 ∨ b^{58, 5}_2 c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ p_232 ∨ -b^{58, 5}_1 c b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ p_232 ∨ b^{58, 5}_0 c in DIMACS: 17399 17400 17401 232 17402 0 17399 17400 17401 232 -17403 0 17399 17400 17401 232 17404 0 c -1-1 --> -2 c ( b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ b^{58, 4}_0 ∧ -p_232) -> ( b^{58, 5}_2 ∧ b^{58, 5}_1 ∧ -b^{58, 5}_0) c in CNF: c -b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ p_232 ∨ b^{58, 5}_2 c -b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ p_232 ∨ b^{58, 5}_1 c -b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ p_232 ∨ -b^{58, 5}_0 c in DIMACS: -17399 17400 -17401 232 17402 0 -17399 17400 -17401 232 17403 0 -17399 17400 -17401 232 -17404 0 c -2-1 --> break c ( b^{58, 4}_2 ∧ b^{58, 4}_1 ∧ -b^{58, 4}_0 ∧ -p_232) -> break c in CNF: c -b^{58, 4}_2 ∨ -b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ p_232 ∨ break c in DIMACS: -17399 -17400 17401 232 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 4}_2 ∧ -b^{58, 4}_1 ∧ -b^{58, 4}_0 ∧ true) c in CNF: c -b^{58, 4}_2 ∨ b^{58, 4}_1 ∨ b^{58, 4}_0 ∨ false c in DIMACS: -17399 17400 17401 0 c 3 does not represent an automaton state. c -(-b^{58, 4}_2 ∧ b^{58, 4}_1 ∧ b^{58, 4}_0 ∧ true) c in CNF: c b^{58, 4}_2 ∨ -b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ false c in DIMACS: 17399 -17400 -17401 0 c -3 does not represent an automaton state. c -( b^{58, 4}_2 ∧ b^{58, 4}_1 ∧ b^{58, 4}_0 ∧ true) c in CNF: c -b^{58, 4}_2 ∨ -b^{58, 4}_1 ∨ -b^{58, 4}_0 ∨ false c in DIMACS: -17399 -17400 -17401 0 c i = 5 c -2+1 --> -1 c ( b^{58, 5}_2 ∧ b^{58, 5}_1 ∧ -b^{58, 5}_0 ∧ p_290) -> ( b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ b^{58, 6}_0) c in CNF: c -b^{58, 5}_2 ∨ -b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ -p_290 ∨ b^{58, 6}_2 c -b^{58, 5}_2 ∨ -b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ -p_290 ∨ -b^{58, 6}_1 c -b^{58, 5}_2 ∨ -b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ -p_290 ∨ b^{58, 6}_0 c in DIMACS: -17402 -17403 17404 -290 17405 0 -17402 -17403 17404 -290 -17406 0 -17402 -17403 17404 -290 17407 0 c -1+1 --> 0 c ( b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ b^{58, 5}_0 ∧ p_290) -> (-b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ -b^{58, 6}_0) c in CNF: c -b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ -p_290 ∨ -b^{58, 6}_2 c -b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ -p_290 ∨ -b^{58, 6}_1 c -b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ -p_290 ∨ -b^{58, 6}_0 c in DIMACS: -17402 17403 -17404 -290 -17405 0 -17402 17403 -17404 -290 -17406 0 -17402 17403 -17404 -290 -17407 0 c 0+1 --> 1 c (-b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ -b^{58, 5}_0 ∧ p_290) -> (-b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ b^{58, 6}_0) c in CNF: c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ -p_290 ∨ -b^{58, 6}_2 c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ -p_290 ∨ -b^{58, 6}_1 c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ -p_290 ∨ b^{58, 6}_0 c in DIMACS: 17402 17403 17404 -290 -17405 0 17402 17403 17404 -290 -17406 0 17402 17403 17404 -290 17407 0 c 1+1 --> 2 c (-b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ b^{58, 5}_0 ∧ p_290) -> (-b^{58, 6}_2 ∧ b^{58, 6}_1 ∧ -b^{58, 6}_0) c in CNF: c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ -p_290 ∨ -b^{58, 6}_2 c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ -p_290 ∨ b^{58, 6}_1 c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ -p_290 ∨ -b^{58, 6}_0 c in DIMACS: 17402 17403 -17404 -290 -17405 0 17402 17403 -17404 -290 17406 0 17402 17403 -17404 -290 -17407 0 c 2+1 --> break c (-b^{58, 5}_2 ∧ b^{58, 5}_1 ∧ -b^{58, 5}_0 ∧ p_290) -> break c in CNF: c b^{58, 5}_2 ∨ -b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ -p_290 ∨ break c in DIMACS: 17402 -17403 17404 -290 1162 0 c 2-1 --> 1 c (-b^{58, 5}_2 ∧ b^{58, 5}_1 ∧ -b^{58, 5}_0 ∧ -p_290) -> (-b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ b^{58, 6}_0) c in CNF: c b^{58, 5}_2 ∨ -b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ p_290 ∨ -b^{58, 6}_2 c b^{58, 5}_2 ∨ -b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ p_290 ∨ -b^{58, 6}_1 c b^{58, 5}_2 ∨ -b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ p_290 ∨ b^{58, 6}_0 c in DIMACS: 17402 -17403 17404 290 -17405 0 17402 -17403 17404 290 -17406 0 17402 -17403 17404 290 17407 0 c 1-1 --> 0 c (-b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ b^{58, 5}_0 ∧ -p_290) -> (-b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ -b^{58, 6}_0) c in CNF: c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ p_290 ∨ -b^{58, 6}_2 c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ p_290 ∨ -b^{58, 6}_1 c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ p_290 ∨ -b^{58, 6}_0 c in DIMACS: 17402 17403 -17404 290 -17405 0 17402 17403 -17404 290 -17406 0 17402 17403 -17404 290 -17407 0 c 0-1 --> -1 c (-b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ -b^{58, 5}_0 ∧ -p_290) -> ( b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ b^{58, 6}_0) c in CNF: c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ p_290 ∨ b^{58, 6}_2 c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ p_290 ∨ -b^{58, 6}_1 c b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ p_290 ∨ b^{58, 6}_0 c in DIMACS: 17402 17403 17404 290 17405 0 17402 17403 17404 290 -17406 0 17402 17403 17404 290 17407 0 c -1-1 --> -2 c ( b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ b^{58, 5}_0 ∧ -p_290) -> ( b^{58, 6}_2 ∧ b^{58, 6}_1 ∧ -b^{58, 6}_0) c in CNF: c -b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ p_290 ∨ b^{58, 6}_2 c -b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ p_290 ∨ b^{58, 6}_1 c -b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ p_290 ∨ -b^{58, 6}_0 c in DIMACS: -17402 17403 -17404 290 17405 0 -17402 17403 -17404 290 17406 0 -17402 17403 -17404 290 -17407 0 c -2-1 --> break c ( b^{58, 5}_2 ∧ b^{58, 5}_1 ∧ -b^{58, 5}_0 ∧ -p_290) -> break c in CNF: c -b^{58, 5}_2 ∨ -b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ p_290 ∨ break c in DIMACS: -17402 -17403 17404 290 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 5}_2 ∧ -b^{58, 5}_1 ∧ -b^{58, 5}_0 ∧ true) c in CNF: c -b^{58, 5}_2 ∨ b^{58, 5}_1 ∨ b^{58, 5}_0 ∨ false c in DIMACS: -17402 17403 17404 0 c 3 does not represent an automaton state. c -(-b^{58, 5}_2 ∧ b^{58, 5}_1 ∧ b^{58, 5}_0 ∧ true) c in CNF: c b^{58, 5}_2 ∨ -b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ false c in DIMACS: 17402 -17403 -17404 0 c -3 does not represent an automaton state. c -( b^{58, 5}_2 ∧ b^{58, 5}_1 ∧ b^{58, 5}_0 ∧ true) c in CNF: c -b^{58, 5}_2 ∨ -b^{58, 5}_1 ∨ -b^{58, 5}_0 ∨ false c in DIMACS: -17402 -17403 -17404 0 c i = 6 c -2+1 --> -1 c ( b^{58, 6}_2 ∧ b^{58, 6}_1 ∧ -b^{58, 6}_0 ∧ p_348) -> ( b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ b^{58, 7}_0) c in CNF: c -b^{58, 6}_2 ∨ -b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ -p_348 ∨ b^{58, 7}_2 c -b^{58, 6}_2 ∨ -b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ -p_348 ∨ -b^{58, 7}_1 c -b^{58, 6}_2 ∨ -b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ -p_348 ∨ b^{58, 7}_0 c in DIMACS: -17405 -17406 17407 -348 17408 0 -17405 -17406 17407 -348 -17409 0 -17405 -17406 17407 -348 17410 0 c -1+1 --> 0 c ( b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ b^{58, 6}_0 ∧ p_348) -> (-b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ -b^{58, 7}_0) c in CNF: c -b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ -p_348 ∨ -b^{58, 7}_2 c -b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ -p_348 ∨ -b^{58, 7}_1 c -b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ -p_348 ∨ -b^{58, 7}_0 c in DIMACS: -17405 17406 -17407 -348 -17408 0 -17405 17406 -17407 -348 -17409 0 -17405 17406 -17407 -348 -17410 0 c 0+1 --> 1 c (-b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ -b^{58, 6}_0 ∧ p_348) -> (-b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ b^{58, 7}_0) c in CNF: c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ -p_348 ∨ -b^{58, 7}_2 c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ -p_348 ∨ -b^{58, 7}_1 c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ -p_348 ∨ b^{58, 7}_0 c in DIMACS: 17405 17406 17407 -348 -17408 0 17405 17406 17407 -348 -17409 0 17405 17406 17407 -348 17410 0 c 1+1 --> 2 c (-b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ b^{58, 6}_0 ∧ p_348) -> (-b^{58, 7}_2 ∧ b^{58, 7}_1 ∧ -b^{58, 7}_0) c in CNF: c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ -p_348 ∨ -b^{58, 7}_2 c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ -p_348 ∨ b^{58, 7}_1 c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ -p_348 ∨ -b^{58, 7}_0 c in DIMACS: 17405 17406 -17407 -348 -17408 0 17405 17406 -17407 -348 17409 0 17405 17406 -17407 -348 -17410 0 c 2+1 --> break c (-b^{58, 6}_2 ∧ b^{58, 6}_1 ∧ -b^{58, 6}_0 ∧ p_348) -> break c in CNF: c b^{58, 6}_2 ∨ -b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ -p_348 ∨ break c in DIMACS: 17405 -17406 17407 -348 1162 0 c 2-1 --> 1 c (-b^{58, 6}_2 ∧ b^{58, 6}_1 ∧ -b^{58, 6}_0 ∧ -p_348) -> (-b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ b^{58, 7}_0) c in CNF: c b^{58, 6}_2 ∨ -b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ p_348 ∨ -b^{58, 7}_2 c b^{58, 6}_2 ∨ -b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ p_348 ∨ -b^{58, 7}_1 c b^{58, 6}_2 ∨ -b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ p_348 ∨ b^{58, 7}_0 c in DIMACS: 17405 -17406 17407 348 -17408 0 17405 -17406 17407 348 -17409 0 17405 -17406 17407 348 17410 0 c 1-1 --> 0 c (-b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ b^{58, 6}_0 ∧ -p_348) -> (-b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ -b^{58, 7}_0) c in CNF: c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ p_348 ∨ -b^{58, 7}_2 c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ p_348 ∨ -b^{58, 7}_1 c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ p_348 ∨ -b^{58, 7}_0 c in DIMACS: 17405 17406 -17407 348 -17408 0 17405 17406 -17407 348 -17409 0 17405 17406 -17407 348 -17410 0 c 0-1 --> -1 c (-b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ -b^{58, 6}_0 ∧ -p_348) -> ( b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ b^{58, 7}_0) c in CNF: c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ p_348 ∨ b^{58, 7}_2 c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ p_348 ∨ -b^{58, 7}_1 c b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ p_348 ∨ b^{58, 7}_0 c in DIMACS: 17405 17406 17407 348 17408 0 17405 17406 17407 348 -17409 0 17405 17406 17407 348 17410 0 c -1-1 --> -2 c ( b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ b^{58, 6}_0 ∧ -p_348) -> ( b^{58, 7}_2 ∧ b^{58, 7}_1 ∧ -b^{58, 7}_0) c in CNF: c -b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ p_348 ∨ b^{58, 7}_2 c -b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ p_348 ∨ b^{58, 7}_1 c -b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ p_348 ∨ -b^{58, 7}_0 c in DIMACS: -17405 17406 -17407 348 17408 0 -17405 17406 -17407 348 17409 0 -17405 17406 -17407 348 -17410 0 c -2-1 --> break c ( b^{58, 6}_2 ∧ b^{58, 6}_1 ∧ -b^{58, 6}_0 ∧ -p_348) -> break c in CNF: c -b^{58, 6}_2 ∨ -b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ p_348 ∨ break c in DIMACS: -17405 -17406 17407 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 6}_2 ∧ -b^{58, 6}_1 ∧ -b^{58, 6}_0 ∧ true) c in CNF: c -b^{58, 6}_2 ∨ b^{58, 6}_1 ∨ b^{58, 6}_0 ∨ false c in DIMACS: -17405 17406 17407 0 c 3 does not represent an automaton state. c -(-b^{58, 6}_2 ∧ b^{58, 6}_1 ∧ b^{58, 6}_0 ∧ true) c in CNF: c b^{58, 6}_2 ∨ -b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ false c in DIMACS: 17405 -17406 -17407 0 c -3 does not represent an automaton state. c -( b^{58, 6}_2 ∧ b^{58, 6}_1 ∧ b^{58, 6}_0 ∧ true) c in CNF: c -b^{58, 6}_2 ∨ -b^{58, 6}_1 ∨ -b^{58, 6}_0 ∨ false c in DIMACS: -17405 -17406 -17407 0 c i = 7 c -2+1 --> -1 c ( b^{58, 7}_2 ∧ b^{58, 7}_1 ∧ -b^{58, 7}_0 ∧ p_406) -> ( b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ b^{58, 8}_0) c in CNF: c -b^{58, 7}_2 ∨ -b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ -p_406 ∨ b^{58, 8}_2 c -b^{58, 7}_2 ∨ -b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ -p_406 ∨ -b^{58, 8}_1 c -b^{58, 7}_2 ∨ -b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ -p_406 ∨ b^{58, 8}_0 c in DIMACS: -17408 -17409 17410 -406 17411 0 -17408 -17409 17410 -406 -17412 0 -17408 -17409 17410 -406 17413 0 c -1+1 --> 0 c ( b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ b^{58, 7}_0 ∧ p_406) -> (-b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ -b^{58, 8}_0) c in CNF: c -b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ -p_406 ∨ -b^{58, 8}_2 c -b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ -p_406 ∨ -b^{58, 8}_1 c -b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ -p_406 ∨ -b^{58, 8}_0 c in DIMACS: -17408 17409 -17410 -406 -17411 0 -17408 17409 -17410 -406 -17412 0 -17408 17409 -17410 -406 -17413 0 c 0+1 --> 1 c (-b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ -b^{58, 7}_0 ∧ p_406) -> (-b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ b^{58, 8}_0) c in CNF: c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ -p_406 ∨ -b^{58, 8}_2 c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ -p_406 ∨ -b^{58, 8}_1 c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ -p_406 ∨ b^{58, 8}_0 c in DIMACS: 17408 17409 17410 -406 -17411 0 17408 17409 17410 -406 -17412 0 17408 17409 17410 -406 17413 0 c 1+1 --> 2 c (-b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ b^{58, 7}_0 ∧ p_406) -> (-b^{58, 8}_2 ∧ b^{58, 8}_1 ∧ -b^{58, 8}_0) c in CNF: c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ -p_406 ∨ -b^{58, 8}_2 c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ -p_406 ∨ b^{58, 8}_1 c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ -p_406 ∨ -b^{58, 8}_0 c in DIMACS: 17408 17409 -17410 -406 -17411 0 17408 17409 -17410 -406 17412 0 17408 17409 -17410 -406 -17413 0 c 2+1 --> break c (-b^{58, 7}_2 ∧ b^{58, 7}_1 ∧ -b^{58, 7}_0 ∧ p_406) -> break c in CNF: c b^{58, 7}_2 ∨ -b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ -p_406 ∨ break c in DIMACS: 17408 -17409 17410 -406 1162 0 c 2-1 --> 1 c (-b^{58, 7}_2 ∧ b^{58, 7}_1 ∧ -b^{58, 7}_0 ∧ -p_406) -> (-b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ b^{58, 8}_0) c in CNF: c b^{58, 7}_2 ∨ -b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ p_406 ∨ -b^{58, 8}_2 c b^{58, 7}_2 ∨ -b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ p_406 ∨ -b^{58, 8}_1 c b^{58, 7}_2 ∨ -b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ p_406 ∨ b^{58, 8}_0 c in DIMACS: 17408 -17409 17410 406 -17411 0 17408 -17409 17410 406 -17412 0 17408 -17409 17410 406 17413 0 c 1-1 --> 0 c (-b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ b^{58, 7}_0 ∧ -p_406) -> (-b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ -b^{58, 8}_0) c in CNF: c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ p_406 ∨ -b^{58, 8}_2 c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ p_406 ∨ -b^{58, 8}_1 c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ p_406 ∨ -b^{58, 8}_0 c in DIMACS: 17408 17409 -17410 406 -17411 0 17408 17409 -17410 406 -17412 0 17408 17409 -17410 406 -17413 0 c 0-1 --> -1 c (-b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ -b^{58, 7}_0 ∧ -p_406) -> ( b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ b^{58, 8}_0) c in CNF: c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ p_406 ∨ b^{58, 8}_2 c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ p_406 ∨ -b^{58, 8}_1 c b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ p_406 ∨ b^{58, 8}_0 c in DIMACS: 17408 17409 17410 406 17411 0 17408 17409 17410 406 -17412 0 17408 17409 17410 406 17413 0 c -1-1 --> -2 c ( b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ b^{58, 7}_0 ∧ -p_406) -> ( b^{58, 8}_2 ∧ b^{58, 8}_1 ∧ -b^{58, 8}_0) c in CNF: c -b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ p_406 ∨ b^{58, 8}_2 c -b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ p_406 ∨ b^{58, 8}_1 c -b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ p_406 ∨ -b^{58, 8}_0 c in DIMACS: -17408 17409 -17410 406 17411 0 -17408 17409 -17410 406 17412 0 -17408 17409 -17410 406 -17413 0 c -2-1 --> break c ( b^{58, 7}_2 ∧ b^{58, 7}_1 ∧ -b^{58, 7}_0 ∧ -p_406) -> break c in CNF: c -b^{58, 7}_2 ∨ -b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ p_406 ∨ break c in DIMACS: -17408 -17409 17410 406 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 7}_2 ∧ -b^{58, 7}_1 ∧ -b^{58, 7}_0 ∧ true) c in CNF: c -b^{58, 7}_2 ∨ b^{58, 7}_1 ∨ b^{58, 7}_0 ∨ false c in DIMACS: -17408 17409 17410 0 c 3 does not represent an automaton state. c -(-b^{58, 7}_2 ∧ b^{58, 7}_1 ∧ b^{58, 7}_0 ∧ true) c in CNF: c b^{58, 7}_2 ∨ -b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ false c in DIMACS: 17408 -17409 -17410 0 c -3 does not represent an automaton state. c -( b^{58, 7}_2 ∧ b^{58, 7}_1 ∧ b^{58, 7}_0 ∧ true) c in CNF: c -b^{58, 7}_2 ∨ -b^{58, 7}_1 ∨ -b^{58, 7}_0 ∨ false c in DIMACS: -17408 -17409 -17410 0 c i = 8 c -2+1 --> -1 c ( b^{58, 8}_2 ∧ b^{58, 8}_1 ∧ -b^{58, 8}_0 ∧ p_464) -> ( b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ b^{58, 9}_0) c in CNF: c -b^{58, 8}_2 ∨ -b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ -p_464 ∨ b^{58, 9}_2 c -b^{58, 8}_2 ∨ -b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ -p_464 ∨ -b^{58, 9}_1 c -b^{58, 8}_2 ∨ -b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ -p_464 ∨ b^{58, 9}_0 c in DIMACS: -17411 -17412 17413 -464 17414 0 -17411 -17412 17413 -464 -17415 0 -17411 -17412 17413 -464 17416 0 c -1+1 --> 0 c ( b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ b^{58, 8}_0 ∧ p_464) -> (-b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ -b^{58, 9}_0) c in CNF: c -b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ -p_464 ∨ -b^{58, 9}_2 c -b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ -p_464 ∨ -b^{58, 9}_1 c -b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ -p_464 ∨ -b^{58, 9}_0 c in DIMACS: -17411 17412 -17413 -464 -17414 0 -17411 17412 -17413 -464 -17415 0 -17411 17412 -17413 -464 -17416 0 c 0+1 --> 1 c (-b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ -b^{58, 8}_0 ∧ p_464) -> (-b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ b^{58, 9}_0) c in CNF: c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ -p_464 ∨ -b^{58, 9}_2 c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ -p_464 ∨ -b^{58, 9}_1 c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ -p_464 ∨ b^{58, 9}_0 c in DIMACS: 17411 17412 17413 -464 -17414 0 17411 17412 17413 -464 -17415 0 17411 17412 17413 -464 17416 0 c 1+1 --> 2 c (-b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ b^{58, 8}_0 ∧ p_464) -> (-b^{58, 9}_2 ∧ b^{58, 9}_1 ∧ -b^{58, 9}_0) c in CNF: c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ -p_464 ∨ -b^{58, 9}_2 c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ -p_464 ∨ b^{58, 9}_1 c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ -p_464 ∨ -b^{58, 9}_0 c in DIMACS: 17411 17412 -17413 -464 -17414 0 17411 17412 -17413 -464 17415 0 17411 17412 -17413 -464 -17416 0 c 2+1 --> break c (-b^{58, 8}_2 ∧ b^{58, 8}_1 ∧ -b^{58, 8}_0 ∧ p_464) -> break c in CNF: c b^{58, 8}_2 ∨ -b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ -p_464 ∨ break c in DIMACS: 17411 -17412 17413 -464 1162 0 c 2-1 --> 1 c (-b^{58, 8}_2 ∧ b^{58, 8}_1 ∧ -b^{58, 8}_0 ∧ -p_464) -> (-b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ b^{58, 9}_0) c in CNF: c b^{58, 8}_2 ∨ -b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ p_464 ∨ -b^{58, 9}_2 c b^{58, 8}_2 ∨ -b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ p_464 ∨ -b^{58, 9}_1 c b^{58, 8}_2 ∨ -b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ p_464 ∨ b^{58, 9}_0 c in DIMACS: 17411 -17412 17413 464 -17414 0 17411 -17412 17413 464 -17415 0 17411 -17412 17413 464 17416 0 c 1-1 --> 0 c (-b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ b^{58, 8}_0 ∧ -p_464) -> (-b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ -b^{58, 9}_0) c in CNF: c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ p_464 ∨ -b^{58, 9}_2 c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ p_464 ∨ -b^{58, 9}_1 c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ p_464 ∨ -b^{58, 9}_0 c in DIMACS: 17411 17412 -17413 464 -17414 0 17411 17412 -17413 464 -17415 0 17411 17412 -17413 464 -17416 0 c 0-1 --> -1 c (-b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ -b^{58, 8}_0 ∧ -p_464) -> ( b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ b^{58, 9}_0) c in CNF: c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ p_464 ∨ b^{58, 9}_2 c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ p_464 ∨ -b^{58, 9}_1 c b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ p_464 ∨ b^{58, 9}_0 c in DIMACS: 17411 17412 17413 464 17414 0 17411 17412 17413 464 -17415 0 17411 17412 17413 464 17416 0 c -1-1 --> -2 c ( b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ b^{58, 8}_0 ∧ -p_464) -> ( b^{58, 9}_2 ∧ b^{58, 9}_1 ∧ -b^{58, 9}_0) c in CNF: c -b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ p_464 ∨ b^{58, 9}_2 c -b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ p_464 ∨ b^{58, 9}_1 c -b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ p_464 ∨ -b^{58, 9}_0 c in DIMACS: -17411 17412 -17413 464 17414 0 -17411 17412 -17413 464 17415 0 -17411 17412 -17413 464 -17416 0 c -2-1 --> break c ( b^{58, 8}_2 ∧ b^{58, 8}_1 ∧ -b^{58, 8}_0 ∧ -p_464) -> break c in CNF: c -b^{58, 8}_2 ∨ -b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ p_464 ∨ break c in DIMACS: -17411 -17412 17413 464 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 8}_2 ∧ -b^{58, 8}_1 ∧ -b^{58, 8}_0 ∧ true) c in CNF: c -b^{58, 8}_2 ∨ b^{58, 8}_1 ∨ b^{58, 8}_0 ∨ false c in DIMACS: -17411 17412 17413 0 c 3 does not represent an automaton state. c -(-b^{58, 8}_2 ∧ b^{58, 8}_1 ∧ b^{58, 8}_0 ∧ true) c in CNF: c b^{58, 8}_2 ∨ -b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ false c in DIMACS: 17411 -17412 -17413 0 c -3 does not represent an automaton state. c -( b^{58, 8}_2 ∧ b^{58, 8}_1 ∧ b^{58, 8}_0 ∧ true) c in CNF: c -b^{58, 8}_2 ∨ -b^{58, 8}_1 ∨ -b^{58, 8}_0 ∨ false c in DIMACS: -17411 -17412 -17413 0 c i = 9 c -2+1 --> -1 c ( b^{58, 9}_2 ∧ b^{58, 9}_1 ∧ -b^{58, 9}_0 ∧ p_522) -> ( b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ b^{58, 10}_0) c in CNF: c -b^{58, 9}_2 ∨ -b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ -p_522 ∨ b^{58, 10}_2 c -b^{58, 9}_2 ∨ -b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ -p_522 ∨ -b^{58, 10}_1 c -b^{58, 9}_2 ∨ -b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ -p_522 ∨ b^{58, 10}_0 c in DIMACS: -17414 -17415 17416 -522 17417 0 -17414 -17415 17416 -522 -17418 0 -17414 -17415 17416 -522 17419 0 c -1+1 --> 0 c ( b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ b^{58, 9}_0 ∧ p_522) -> (-b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ -b^{58, 10}_0) c in CNF: c -b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ -p_522 ∨ -b^{58, 10}_2 c -b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ -p_522 ∨ -b^{58, 10}_1 c -b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ -p_522 ∨ -b^{58, 10}_0 c in DIMACS: -17414 17415 -17416 -522 -17417 0 -17414 17415 -17416 -522 -17418 0 -17414 17415 -17416 -522 -17419 0 c 0+1 --> 1 c (-b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ -b^{58, 9}_0 ∧ p_522) -> (-b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ b^{58, 10}_0) c in CNF: c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ -p_522 ∨ -b^{58, 10}_2 c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ -p_522 ∨ -b^{58, 10}_1 c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ -p_522 ∨ b^{58, 10}_0 c in DIMACS: 17414 17415 17416 -522 -17417 0 17414 17415 17416 -522 -17418 0 17414 17415 17416 -522 17419 0 c 1+1 --> 2 c (-b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ b^{58, 9}_0 ∧ p_522) -> (-b^{58, 10}_2 ∧ b^{58, 10}_1 ∧ -b^{58, 10}_0) c in CNF: c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ -p_522 ∨ -b^{58, 10}_2 c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ -p_522 ∨ b^{58, 10}_1 c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ -p_522 ∨ -b^{58, 10}_0 c in DIMACS: 17414 17415 -17416 -522 -17417 0 17414 17415 -17416 -522 17418 0 17414 17415 -17416 -522 -17419 0 c 2+1 --> break c (-b^{58, 9}_2 ∧ b^{58, 9}_1 ∧ -b^{58, 9}_0 ∧ p_522) -> break c in CNF: c b^{58, 9}_2 ∨ -b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ -p_522 ∨ break c in DIMACS: 17414 -17415 17416 -522 1162 0 c 2-1 --> 1 c (-b^{58, 9}_2 ∧ b^{58, 9}_1 ∧ -b^{58, 9}_0 ∧ -p_522) -> (-b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ b^{58, 10}_0) c in CNF: c b^{58, 9}_2 ∨ -b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ p_522 ∨ -b^{58, 10}_2 c b^{58, 9}_2 ∨ -b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ p_522 ∨ -b^{58, 10}_1 c b^{58, 9}_2 ∨ -b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ p_522 ∨ b^{58, 10}_0 c in DIMACS: 17414 -17415 17416 522 -17417 0 17414 -17415 17416 522 -17418 0 17414 -17415 17416 522 17419 0 c 1-1 --> 0 c (-b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ b^{58, 9}_0 ∧ -p_522) -> (-b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ -b^{58, 10}_0) c in CNF: c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ p_522 ∨ -b^{58, 10}_2 c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ p_522 ∨ -b^{58, 10}_1 c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ p_522 ∨ -b^{58, 10}_0 c in DIMACS: 17414 17415 -17416 522 -17417 0 17414 17415 -17416 522 -17418 0 17414 17415 -17416 522 -17419 0 c 0-1 --> -1 c (-b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ -b^{58, 9}_0 ∧ -p_522) -> ( b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ b^{58, 10}_0) c in CNF: c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ p_522 ∨ b^{58, 10}_2 c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ p_522 ∨ -b^{58, 10}_1 c b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ p_522 ∨ b^{58, 10}_0 c in DIMACS: 17414 17415 17416 522 17417 0 17414 17415 17416 522 -17418 0 17414 17415 17416 522 17419 0 c -1-1 --> -2 c ( b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ b^{58, 9}_0 ∧ -p_522) -> ( b^{58, 10}_2 ∧ b^{58, 10}_1 ∧ -b^{58, 10}_0) c in CNF: c -b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ p_522 ∨ b^{58, 10}_2 c -b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ p_522 ∨ b^{58, 10}_1 c -b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ p_522 ∨ -b^{58, 10}_0 c in DIMACS: -17414 17415 -17416 522 17417 0 -17414 17415 -17416 522 17418 0 -17414 17415 -17416 522 -17419 0 c -2-1 --> break c ( b^{58, 9}_2 ∧ b^{58, 9}_1 ∧ -b^{58, 9}_0 ∧ -p_522) -> break c in CNF: c -b^{58, 9}_2 ∨ -b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ p_522 ∨ break c in DIMACS: -17414 -17415 17416 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 9}_2 ∧ -b^{58, 9}_1 ∧ -b^{58, 9}_0 ∧ true) c in CNF: c -b^{58, 9}_2 ∨ b^{58, 9}_1 ∨ b^{58, 9}_0 ∨ false c in DIMACS: -17414 17415 17416 0 c 3 does not represent an automaton state. c -(-b^{58, 9}_2 ∧ b^{58, 9}_1 ∧ b^{58, 9}_0 ∧ true) c in CNF: c b^{58, 9}_2 ∨ -b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ false c in DIMACS: 17414 -17415 -17416 0 c -3 does not represent an automaton state. c -( b^{58, 9}_2 ∧ b^{58, 9}_1 ∧ b^{58, 9}_0 ∧ true) c in CNF: c -b^{58, 9}_2 ∨ -b^{58, 9}_1 ∨ -b^{58, 9}_0 ∨ false c in DIMACS: -17414 -17415 -17416 0 c i = 10 c -2+1 --> -1 c ( b^{58, 10}_2 ∧ b^{58, 10}_1 ∧ -b^{58, 10}_0 ∧ p_580) -> ( b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ b^{58, 11}_0) c in CNF: c -b^{58, 10}_2 ∨ -b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ -p_580 ∨ b^{58, 11}_2 c -b^{58, 10}_2 ∨ -b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ -p_580 ∨ -b^{58, 11}_1 c -b^{58, 10}_2 ∨ -b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ -p_580 ∨ b^{58, 11}_0 c in DIMACS: -17417 -17418 17419 -580 17420 0 -17417 -17418 17419 -580 -17421 0 -17417 -17418 17419 -580 17422 0 c -1+1 --> 0 c ( b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ b^{58, 10}_0 ∧ p_580) -> (-b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ -b^{58, 11}_0) c in CNF: c -b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ -p_580 ∨ -b^{58, 11}_2 c -b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ -p_580 ∨ -b^{58, 11}_1 c -b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ -p_580 ∨ -b^{58, 11}_0 c in DIMACS: -17417 17418 -17419 -580 -17420 0 -17417 17418 -17419 -580 -17421 0 -17417 17418 -17419 -580 -17422 0 c 0+1 --> 1 c (-b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ -b^{58, 10}_0 ∧ p_580) -> (-b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ b^{58, 11}_0) c in CNF: c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ -p_580 ∨ -b^{58, 11}_2 c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ -p_580 ∨ -b^{58, 11}_1 c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ -p_580 ∨ b^{58, 11}_0 c in DIMACS: 17417 17418 17419 -580 -17420 0 17417 17418 17419 -580 -17421 0 17417 17418 17419 -580 17422 0 c 1+1 --> 2 c (-b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ b^{58, 10}_0 ∧ p_580) -> (-b^{58, 11}_2 ∧ b^{58, 11}_1 ∧ -b^{58, 11}_0) c in CNF: c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ -p_580 ∨ -b^{58, 11}_2 c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ -p_580 ∨ b^{58, 11}_1 c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ -p_580 ∨ -b^{58, 11}_0 c in DIMACS: 17417 17418 -17419 -580 -17420 0 17417 17418 -17419 -580 17421 0 17417 17418 -17419 -580 -17422 0 c 2+1 --> break c (-b^{58, 10}_2 ∧ b^{58, 10}_1 ∧ -b^{58, 10}_0 ∧ p_580) -> break c in CNF: c b^{58, 10}_2 ∨ -b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ -p_580 ∨ break c in DIMACS: 17417 -17418 17419 -580 1162 0 c 2-1 --> 1 c (-b^{58, 10}_2 ∧ b^{58, 10}_1 ∧ -b^{58, 10}_0 ∧ -p_580) -> (-b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ b^{58, 11}_0) c in CNF: c b^{58, 10}_2 ∨ -b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ p_580 ∨ -b^{58, 11}_2 c b^{58, 10}_2 ∨ -b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ p_580 ∨ -b^{58, 11}_1 c b^{58, 10}_2 ∨ -b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ p_580 ∨ b^{58, 11}_0 c in DIMACS: 17417 -17418 17419 580 -17420 0 17417 -17418 17419 580 -17421 0 17417 -17418 17419 580 17422 0 c 1-1 --> 0 c (-b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ b^{58, 10}_0 ∧ -p_580) -> (-b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ -b^{58, 11}_0) c in CNF: c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ p_580 ∨ -b^{58, 11}_2 c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ p_580 ∨ -b^{58, 11}_1 c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ p_580 ∨ -b^{58, 11}_0 c in DIMACS: 17417 17418 -17419 580 -17420 0 17417 17418 -17419 580 -17421 0 17417 17418 -17419 580 -17422 0 c 0-1 --> -1 c (-b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ -b^{58, 10}_0 ∧ -p_580) -> ( b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ b^{58, 11}_0) c in CNF: c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ p_580 ∨ b^{58, 11}_2 c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ p_580 ∨ -b^{58, 11}_1 c b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ p_580 ∨ b^{58, 11}_0 c in DIMACS: 17417 17418 17419 580 17420 0 17417 17418 17419 580 -17421 0 17417 17418 17419 580 17422 0 c -1-1 --> -2 c ( b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ b^{58, 10}_0 ∧ -p_580) -> ( b^{58, 11}_2 ∧ b^{58, 11}_1 ∧ -b^{58, 11}_0) c in CNF: c -b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ p_580 ∨ b^{58, 11}_2 c -b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ p_580 ∨ b^{58, 11}_1 c -b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ p_580 ∨ -b^{58, 11}_0 c in DIMACS: -17417 17418 -17419 580 17420 0 -17417 17418 -17419 580 17421 0 -17417 17418 -17419 580 -17422 0 c -2-1 --> break c ( b^{58, 10}_2 ∧ b^{58, 10}_1 ∧ -b^{58, 10}_0 ∧ -p_580) -> break c in CNF: c -b^{58, 10}_2 ∨ -b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ p_580 ∨ break c in DIMACS: -17417 -17418 17419 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 10}_2 ∧ -b^{58, 10}_1 ∧ -b^{58, 10}_0 ∧ true) c in CNF: c -b^{58, 10}_2 ∨ b^{58, 10}_1 ∨ b^{58, 10}_0 ∨ false c in DIMACS: -17417 17418 17419 0 c 3 does not represent an automaton state. c -(-b^{58, 10}_2 ∧ b^{58, 10}_1 ∧ b^{58, 10}_0 ∧ true) c in CNF: c b^{58, 10}_2 ∨ -b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ false c in DIMACS: 17417 -17418 -17419 0 c -3 does not represent an automaton state. c -( b^{58, 10}_2 ∧ b^{58, 10}_1 ∧ b^{58, 10}_0 ∧ true) c in CNF: c -b^{58, 10}_2 ∨ -b^{58, 10}_1 ∨ -b^{58, 10}_0 ∨ false c in DIMACS: -17417 -17418 -17419 0 c i = 11 c -2+1 --> -1 c ( b^{58, 11}_2 ∧ b^{58, 11}_1 ∧ -b^{58, 11}_0 ∧ p_638) -> ( b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ b^{58, 12}_0) c in CNF: c -b^{58, 11}_2 ∨ -b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ -p_638 ∨ b^{58, 12}_2 c -b^{58, 11}_2 ∨ -b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ -p_638 ∨ -b^{58, 12}_1 c -b^{58, 11}_2 ∨ -b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ -p_638 ∨ b^{58, 12}_0 c in DIMACS: -17420 -17421 17422 -638 17423 0 -17420 -17421 17422 -638 -17424 0 -17420 -17421 17422 -638 17425 0 c -1+1 --> 0 c ( b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ b^{58, 11}_0 ∧ p_638) -> (-b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ -b^{58, 12}_0) c in CNF: c -b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ -p_638 ∨ -b^{58, 12}_2 c -b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ -p_638 ∨ -b^{58, 12}_1 c -b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ -p_638 ∨ -b^{58, 12}_0 c in DIMACS: -17420 17421 -17422 -638 -17423 0 -17420 17421 -17422 -638 -17424 0 -17420 17421 -17422 -638 -17425 0 c 0+1 --> 1 c (-b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ -b^{58, 11}_0 ∧ p_638) -> (-b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ b^{58, 12}_0) c in CNF: c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ -p_638 ∨ -b^{58, 12}_2 c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ -p_638 ∨ -b^{58, 12}_1 c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ -p_638 ∨ b^{58, 12}_0 c in DIMACS: 17420 17421 17422 -638 -17423 0 17420 17421 17422 -638 -17424 0 17420 17421 17422 -638 17425 0 c 1+1 --> 2 c (-b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ b^{58, 11}_0 ∧ p_638) -> (-b^{58, 12}_2 ∧ b^{58, 12}_1 ∧ -b^{58, 12}_0) c in CNF: c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ -p_638 ∨ -b^{58, 12}_2 c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ -p_638 ∨ b^{58, 12}_1 c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ -p_638 ∨ -b^{58, 12}_0 c in DIMACS: 17420 17421 -17422 -638 -17423 0 17420 17421 -17422 -638 17424 0 17420 17421 -17422 -638 -17425 0 c 2+1 --> break c (-b^{58, 11}_2 ∧ b^{58, 11}_1 ∧ -b^{58, 11}_0 ∧ p_638) -> break c in CNF: c b^{58, 11}_2 ∨ -b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ -p_638 ∨ break c in DIMACS: 17420 -17421 17422 -638 1162 0 c 2-1 --> 1 c (-b^{58, 11}_2 ∧ b^{58, 11}_1 ∧ -b^{58, 11}_0 ∧ -p_638) -> (-b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ b^{58, 12}_0) c in CNF: c b^{58, 11}_2 ∨ -b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ p_638 ∨ -b^{58, 12}_2 c b^{58, 11}_2 ∨ -b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ p_638 ∨ -b^{58, 12}_1 c b^{58, 11}_2 ∨ -b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ p_638 ∨ b^{58, 12}_0 c in DIMACS: 17420 -17421 17422 638 -17423 0 17420 -17421 17422 638 -17424 0 17420 -17421 17422 638 17425 0 c 1-1 --> 0 c (-b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ b^{58, 11}_0 ∧ -p_638) -> (-b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ -b^{58, 12}_0) c in CNF: c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ p_638 ∨ -b^{58, 12}_2 c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ p_638 ∨ -b^{58, 12}_1 c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ p_638 ∨ -b^{58, 12}_0 c in DIMACS: 17420 17421 -17422 638 -17423 0 17420 17421 -17422 638 -17424 0 17420 17421 -17422 638 -17425 0 c 0-1 --> -1 c (-b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ -b^{58, 11}_0 ∧ -p_638) -> ( b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ b^{58, 12}_0) c in CNF: c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ p_638 ∨ b^{58, 12}_2 c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ p_638 ∨ -b^{58, 12}_1 c b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ p_638 ∨ b^{58, 12}_0 c in DIMACS: 17420 17421 17422 638 17423 0 17420 17421 17422 638 -17424 0 17420 17421 17422 638 17425 0 c -1-1 --> -2 c ( b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ b^{58, 11}_0 ∧ -p_638) -> ( b^{58, 12}_2 ∧ b^{58, 12}_1 ∧ -b^{58, 12}_0) c in CNF: c -b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ p_638 ∨ b^{58, 12}_2 c -b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ p_638 ∨ b^{58, 12}_1 c -b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ p_638 ∨ -b^{58, 12}_0 c in DIMACS: -17420 17421 -17422 638 17423 0 -17420 17421 -17422 638 17424 0 -17420 17421 -17422 638 -17425 0 c -2-1 --> break c ( b^{58, 11}_2 ∧ b^{58, 11}_1 ∧ -b^{58, 11}_0 ∧ -p_638) -> break c in CNF: c -b^{58, 11}_2 ∨ -b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ p_638 ∨ break c in DIMACS: -17420 -17421 17422 638 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 11}_2 ∧ -b^{58, 11}_1 ∧ -b^{58, 11}_0 ∧ true) c in CNF: c -b^{58, 11}_2 ∨ b^{58, 11}_1 ∨ b^{58, 11}_0 ∨ false c in DIMACS: -17420 17421 17422 0 c 3 does not represent an automaton state. c -(-b^{58, 11}_2 ∧ b^{58, 11}_1 ∧ b^{58, 11}_0 ∧ true) c in CNF: c b^{58, 11}_2 ∨ -b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ false c in DIMACS: 17420 -17421 -17422 0 c -3 does not represent an automaton state. c -( b^{58, 11}_2 ∧ b^{58, 11}_1 ∧ b^{58, 11}_0 ∧ true) c in CNF: c -b^{58, 11}_2 ∨ -b^{58, 11}_1 ∨ -b^{58, 11}_0 ∨ false c in DIMACS: -17420 -17421 -17422 0 c i = 12 c -2+1 --> -1 c ( b^{58, 12}_2 ∧ b^{58, 12}_1 ∧ -b^{58, 12}_0 ∧ p_696) -> ( b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ b^{58, 13}_0) c in CNF: c -b^{58, 12}_2 ∨ -b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ -p_696 ∨ b^{58, 13}_2 c -b^{58, 12}_2 ∨ -b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ -p_696 ∨ -b^{58, 13}_1 c -b^{58, 12}_2 ∨ -b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ -p_696 ∨ b^{58, 13}_0 c in DIMACS: -17423 -17424 17425 -696 17426 0 -17423 -17424 17425 -696 -17427 0 -17423 -17424 17425 -696 17428 0 c -1+1 --> 0 c ( b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ b^{58, 12}_0 ∧ p_696) -> (-b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ -b^{58, 13}_0) c in CNF: c -b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ -p_696 ∨ -b^{58, 13}_2 c -b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ -p_696 ∨ -b^{58, 13}_1 c -b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ -p_696 ∨ -b^{58, 13}_0 c in DIMACS: -17423 17424 -17425 -696 -17426 0 -17423 17424 -17425 -696 -17427 0 -17423 17424 -17425 -696 -17428 0 c 0+1 --> 1 c (-b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ -b^{58, 12}_0 ∧ p_696) -> (-b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ b^{58, 13}_0) c in CNF: c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ -p_696 ∨ -b^{58, 13}_2 c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ -p_696 ∨ -b^{58, 13}_1 c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ -p_696 ∨ b^{58, 13}_0 c in DIMACS: 17423 17424 17425 -696 -17426 0 17423 17424 17425 -696 -17427 0 17423 17424 17425 -696 17428 0 c 1+1 --> 2 c (-b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ b^{58, 12}_0 ∧ p_696) -> (-b^{58, 13}_2 ∧ b^{58, 13}_1 ∧ -b^{58, 13}_0) c in CNF: c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ -p_696 ∨ -b^{58, 13}_2 c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ -p_696 ∨ b^{58, 13}_1 c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ -p_696 ∨ -b^{58, 13}_0 c in DIMACS: 17423 17424 -17425 -696 -17426 0 17423 17424 -17425 -696 17427 0 17423 17424 -17425 -696 -17428 0 c 2+1 --> break c (-b^{58, 12}_2 ∧ b^{58, 12}_1 ∧ -b^{58, 12}_0 ∧ p_696) -> break c in CNF: c b^{58, 12}_2 ∨ -b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ -p_696 ∨ break c in DIMACS: 17423 -17424 17425 -696 1162 0 c 2-1 --> 1 c (-b^{58, 12}_2 ∧ b^{58, 12}_1 ∧ -b^{58, 12}_0 ∧ -p_696) -> (-b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ b^{58, 13}_0) c in CNF: c b^{58, 12}_2 ∨ -b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ p_696 ∨ -b^{58, 13}_2 c b^{58, 12}_2 ∨ -b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ p_696 ∨ -b^{58, 13}_1 c b^{58, 12}_2 ∨ -b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ p_696 ∨ b^{58, 13}_0 c in DIMACS: 17423 -17424 17425 696 -17426 0 17423 -17424 17425 696 -17427 0 17423 -17424 17425 696 17428 0 c 1-1 --> 0 c (-b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ b^{58, 12}_0 ∧ -p_696) -> (-b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ -b^{58, 13}_0) c in CNF: c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ p_696 ∨ -b^{58, 13}_2 c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ p_696 ∨ -b^{58, 13}_1 c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ p_696 ∨ -b^{58, 13}_0 c in DIMACS: 17423 17424 -17425 696 -17426 0 17423 17424 -17425 696 -17427 0 17423 17424 -17425 696 -17428 0 c 0-1 --> -1 c (-b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ -b^{58, 12}_0 ∧ -p_696) -> ( b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ b^{58, 13}_0) c in CNF: c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ p_696 ∨ b^{58, 13}_2 c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ p_696 ∨ -b^{58, 13}_1 c b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ p_696 ∨ b^{58, 13}_0 c in DIMACS: 17423 17424 17425 696 17426 0 17423 17424 17425 696 -17427 0 17423 17424 17425 696 17428 0 c -1-1 --> -2 c ( b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ b^{58, 12}_0 ∧ -p_696) -> ( b^{58, 13}_2 ∧ b^{58, 13}_1 ∧ -b^{58, 13}_0) c in CNF: c -b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ p_696 ∨ b^{58, 13}_2 c -b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ p_696 ∨ b^{58, 13}_1 c -b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ p_696 ∨ -b^{58, 13}_0 c in DIMACS: -17423 17424 -17425 696 17426 0 -17423 17424 -17425 696 17427 0 -17423 17424 -17425 696 -17428 0 c -2-1 --> break c ( b^{58, 12}_2 ∧ b^{58, 12}_1 ∧ -b^{58, 12}_0 ∧ -p_696) -> break c in CNF: c -b^{58, 12}_2 ∨ -b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ p_696 ∨ break c in DIMACS: -17423 -17424 17425 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 12}_2 ∧ -b^{58, 12}_1 ∧ -b^{58, 12}_0 ∧ true) c in CNF: c -b^{58, 12}_2 ∨ b^{58, 12}_1 ∨ b^{58, 12}_0 ∨ false c in DIMACS: -17423 17424 17425 0 c 3 does not represent an automaton state. c -(-b^{58, 12}_2 ∧ b^{58, 12}_1 ∧ b^{58, 12}_0 ∧ true) c in CNF: c b^{58, 12}_2 ∨ -b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ false c in DIMACS: 17423 -17424 -17425 0 c -3 does not represent an automaton state. c -( b^{58, 12}_2 ∧ b^{58, 12}_1 ∧ b^{58, 12}_0 ∧ true) c in CNF: c -b^{58, 12}_2 ∨ -b^{58, 12}_1 ∨ -b^{58, 12}_0 ∨ false c in DIMACS: -17423 -17424 -17425 0 c i = 13 c -2+1 --> -1 c ( b^{58, 13}_2 ∧ b^{58, 13}_1 ∧ -b^{58, 13}_0 ∧ p_754) -> ( b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ b^{58, 14}_0) c in CNF: c -b^{58, 13}_2 ∨ -b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ -p_754 ∨ b^{58, 14}_2 c -b^{58, 13}_2 ∨ -b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ -p_754 ∨ -b^{58, 14}_1 c -b^{58, 13}_2 ∨ -b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ -p_754 ∨ b^{58, 14}_0 c in DIMACS: -17426 -17427 17428 -754 17429 0 -17426 -17427 17428 -754 -17430 0 -17426 -17427 17428 -754 17431 0 c -1+1 --> 0 c ( b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ b^{58, 13}_0 ∧ p_754) -> (-b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ -b^{58, 14}_0) c in CNF: c -b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ -p_754 ∨ -b^{58, 14}_2 c -b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ -p_754 ∨ -b^{58, 14}_1 c -b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ -p_754 ∨ -b^{58, 14}_0 c in DIMACS: -17426 17427 -17428 -754 -17429 0 -17426 17427 -17428 -754 -17430 0 -17426 17427 -17428 -754 -17431 0 c 0+1 --> 1 c (-b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ -b^{58, 13}_0 ∧ p_754) -> (-b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ b^{58, 14}_0) c in CNF: c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ -p_754 ∨ -b^{58, 14}_2 c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ -p_754 ∨ -b^{58, 14}_1 c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ -p_754 ∨ b^{58, 14}_0 c in DIMACS: 17426 17427 17428 -754 -17429 0 17426 17427 17428 -754 -17430 0 17426 17427 17428 -754 17431 0 c 1+1 --> 2 c (-b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ b^{58, 13}_0 ∧ p_754) -> (-b^{58, 14}_2 ∧ b^{58, 14}_1 ∧ -b^{58, 14}_0) c in CNF: c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ -p_754 ∨ -b^{58, 14}_2 c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ -p_754 ∨ b^{58, 14}_1 c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ -p_754 ∨ -b^{58, 14}_0 c in DIMACS: 17426 17427 -17428 -754 -17429 0 17426 17427 -17428 -754 17430 0 17426 17427 -17428 -754 -17431 0 c 2+1 --> break c (-b^{58, 13}_2 ∧ b^{58, 13}_1 ∧ -b^{58, 13}_0 ∧ p_754) -> break c in CNF: c b^{58, 13}_2 ∨ -b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ -p_754 ∨ break c in DIMACS: 17426 -17427 17428 -754 1162 0 c 2-1 --> 1 c (-b^{58, 13}_2 ∧ b^{58, 13}_1 ∧ -b^{58, 13}_0 ∧ -p_754) -> (-b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ b^{58, 14}_0) c in CNF: c b^{58, 13}_2 ∨ -b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ p_754 ∨ -b^{58, 14}_2 c b^{58, 13}_2 ∨ -b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ p_754 ∨ -b^{58, 14}_1 c b^{58, 13}_2 ∨ -b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ p_754 ∨ b^{58, 14}_0 c in DIMACS: 17426 -17427 17428 754 -17429 0 17426 -17427 17428 754 -17430 0 17426 -17427 17428 754 17431 0 c 1-1 --> 0 c (-b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ b^{58, 13}_0 ∧ -p_754) -> (-b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ -b^{58, 14}_0) c in CNF: c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ p_754 ∨ -b^{58, 14}_2 c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ p_754 ∨ -b^{58, 14}_1 c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ p_754 ∨ -b^{58, 14}_0 c in DIMACS: 17426 17427 -17428 754 -17429 0 17426 17427 -17428 754 -17430 0 17426 17427 -17428 754 -17431 0 c 0-1 --> -1 c (-b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ -b^{58, 13}_0 ∧ -p_754) -> ( b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ b^{58, 14}_0) c in CNF: c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ p_754 ∨ b^{58, 14}_2 c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ p_754 ∨ -b^{58, 14}_1 c b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ p_754 ∨ b^{58, 14}_0 c in DIMACS: 17426 17427 17428 754 17429 0 17426 17427 17428 754 -17430 0 17426 17427 17428 754 17431 0 c -1-1 --> -2 c ( b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ b^{58, 13}_0 ∧ -p_754) -> ( b^{58, 14}_2 ∧ b^{58, 14}_1 ∧ -b^{58, 14}_0) c in CNF: c -b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ p_754 ∨ b^{58, 14}_2 c -b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ p_754 ∨ b^{58, 14}_1 c -b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ p_754 ∨ -b^{58, 14}_0 c in DIMACS: -17426 17427 -17428 754 17429 0 -17426 17427 -17428 754 17430 0 -17426 17427 -17428 754 -17431 0 c -2-1 --> break c ( b^{58, 13}_2 ∧ b^{58, 13}_1 ∧ -b^{58, 13}_0 ∧ -p_754) -> break c in CNF: c -b^{58, 13}_2 ∨ -b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ p_754 ∨ break c in DIMACS: -17426 -17427 17428 754 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 13}_2 ∧ -b^{58, 13}_1 ∧ -b^{58, 13}_0 ∧ true) c in CNF: c -b^{58, 13}_2 ∨ b^{58, 13}_1 ∨ b^{58, 13}_0 ∨ false c in DIMACS: -17426 17427 17428 0 c 3 does not represent an automaton state. c -(-b^{58, 13}_2 ∧ b^{58, 13}_1 ∧ b^{58, 13}_0 ∧ true) c in CNF: c b^{58, 13}_2 ∨ -b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ false c in DIMACS: 17426 -17427 -17428 0 c -3 does not represent an automaton state. c -( b^{58, 13}_2 ∧ b^{58, 13}_1 ∧ b^{58, 13}_0 ∧ true) c in CNF: c -b^{58, 13}_2 ∨ -b^{58, 13}_1 ∨ -b^{58, 13}_0 ∨ false c in DIMACS: -17426 -17427 -17428 0 c i = 14 c -2+1 --> -1 c ( b^{58, 14}_2 ∧ b^{58, 14}_1 ∧ -b^{58, 14}_0 ∧ p_812) -> ( b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ b^{58, 15}_0) c in CNF: c -b^{58, 14}_2 ∨ -b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ -p_812 ∨ b^{58, 15}_2 c -b^{58, 14}_2 ∨ -b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ -p_812 ∨ -b^{58, 15}_1 c -b^{58, 14}_2 ∨ -b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ -p_812 ∨ b^{58, 15}_0 c in DIMACS: -17429 -17430 17431 -812 17432 0 -17429 -17430 17431 -812 -17433 0 -17429 -17430 17431 -812 17434 0 c -1+1 --> 0 c ( b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ b^{58, 14}_0 ∧ p_812) -> (-b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ -b^{58, 15}_0) c in CNF: c -b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ -p_812 ∨ -b^{58, 15}_2 c -b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ -p_812 ∨ -b^{58, 15}_1 c -b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ -p_812 ∨ -b^{58, 15}_0 c in DIMACS: -17429 17430 -17431 -812 -17432 0 -17429 17430 -17431 -812 -17433 0 -17429 17430 -17431 -812 -17434 0 c 0+1 --> 1 c (-b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ -b^{58, 14}_0 ∧ p_812) -> (-b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ b^{58, 15}_0) c in CNF: c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ -p_812 ∨ -b^{58, 15}_2 c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ -p_812 ∨ -b^{58, 15}_1 c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ -p_812 ∨ b^{58, 15}_0 c in DIMACS: 17429 17430 17431 -812 -17432 0 17429 17430 17431 -812 -17433 0 17429 17430 17431 -812 17434 0 c 1+1 --> 2 c (-b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ b^{58, 14}_0 ∧ p_812) -> (-b^{58, 15}_2 ∧ b^{58, 15}_1 ∧ -b^{58, 15}_0) c in CNF: c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ -p_812 ∨ -b^{58, 15}_2 c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ -p_812 ∨ b^{58, 15}_1 c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ -p_812 ∨ -b^{58, 15}_0 c in DIMACS: 17429 17430 -17431 -812 -17432 0 17429 17430 -17431 -812 17433 0 17429 17430 -17431 -812 -17434 0 c 2+1 --> break c (-b^{58, 14}_2 ∧ b^{58, 14}_1 ∧ -b^{58, 14}_0 ∧ p_812) -> break c in CNF: c b^{58, 14}_2 ∨ -b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ -p_812 ∨ break c in DIMACS: 17429 -17430 17431 -812 1162 0 c 2-1 --> 1 c (-b^{58, 14}_2 ∧ b^{58, 14}_1 ∧ -b^{58, 14}_0 ∧ -p_812) -> (-b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ b^{58, 15}_0) c in CNF: c b^{58, 14}_2 ∨ -b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ p_812 ∨ -b^{58, 15}_2 c b^{58, 14}_2 ∨ -b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ p_812 ∨ -b^{58, 15}_1 c b^{58, 14}_2 ∨ -b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ p_812 ∨ b^{58, 15}_0 c in DIMACS: 17429 -17430 17431 812 -17432 0 17429 -17430 17431 812 -17433 0 17429 -17430 17431 812 17434 0 c 1-1 --> 0 c (-b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ b^{58, 14}_0 ∧ -p_812) -> (-b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ -b^{58, 15}_0) c in CNF: c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ p_812 ∨ -b^{58, 15}_2 c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ p_812 ∨ -b^{58, 15}_1 c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ p_812 ∨ -b^{58, 15}_0 c in DIMACS: 17429 17430 -17431 812 -17432 0 17429 17430 -17431 812 -17433 0 17429 17430 -17431 812 -17434 0 c 0-1 --> -1 c (-b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ -b^{58, 14}_0 ∧ -p_812) -> ( b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ b^{58, 15}_0) c in CNF: c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ p_812 ∨ b^{58, 15}_2 c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ p_812 ∨ -b^{58, 15}_1 c b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ p_812 ∨ b^{58, 15}_0 c in DIMACS: 17429 17430 17431 812 17432 0 17429 17430 17431 812 -17433 0 17429 17430 17431 812 17434 0 c -1-1 --> -2 c ( b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ b^{58, 14}_0 ∧ -p_812) -> ( b^{58, 15}_2 ∧ b^{58, 15}_1 ∧ -b^{58, 15}_0) c in CNF: c -b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ p_812 ∨ b^{58, 15}_2 c -b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ p_812 ∨ b^{58, 15}_1 c -b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ p_812 ∨ -b^{58, 15}_0 c in DIMACS: -17429 17430 -17431 812 17432 0 -17429 17430 -17431 812 17433 0 -17429 17430 -17431 812 -17434 0 c -2-1 --> break c ( b^{58, 14}_2 ∧ b^{58, 14}_1 ∧ -b^{58, 14}_0 ∧ -p_812) -> break c in CNF: c -b^{58, 14}_2 ∨ -b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ p_812 ∨ break c in DIMACS: -17429 -17430 17431 812 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 14}_2 ∧ -b^{58, 14}_1 ∧ -b^{58, 14}_0 ∧ true) c in CNF: c -b^{58, 14}_2 ∨ b^{58, 14}_1 ∨ b^{58, 14}_0 ∨ false c in DIMACS: -17429 17430 17431 0 c 3 does not represent an automaton state. c -(-b^{58, 14}_2 ∧ b^{58, 14}_1 ∧ b^{58, 14}_0 ∧ true) c in CNF: c b^{58, 14}_2 ∨ -b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ false c in DIMACS: 17429 -17430 -17431 0 c -3 does not represent an automaton state. c -( b^{58, 14}_2 ∧ b^{58, 14}_1 ∧ b^{58, 14}_0 ∧ true) c in CNF: c -b^{58, 14}_2 ∨ -b^{58, 14}_1 ∨ -b^{58, 14}_0 ∨ false c in DIMACS: -17429 -17430 -17431 0 c i = 15 c -2+1 --> -1 c ( b^{58, 15}_2 ∧ b^{58, 15}_1 ∧ -b^{58, 15}_0 ∧ p_870) -> ( b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ b^{58, 16}_0) c in CNF: c -b^{58, 15}_2 ∨ -b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ -p_870 ∨ b^{58, 16}_2 c -b^{58, 15}_2 ∨ -b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ -p_870 ∨ -b^{58, 16}_1 c -b^{58, 15}_2 ∨ -b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ -p_870 ∨ b^{58, 16}_0 c in DIMACS: -17432 -17433 17434 -870 17435 0 -17432 -17433 17434 -870 -17436 0 -17432 -17433 17434 -870 17437 0 c -1+1 --> 0 c ( b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ b^{58, 15}_0 ∧ p_870) -> (-b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ -b^{58, 16}_0) c in CNF: c -b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ -p_870 ∨ -b^{58, 16}_2 c -b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ -p_870 ∨ -b^{58, 16}_1 c -b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ -p_870 ∨ -b^{58, 16}_0 c in DIMACS: -17432 17433 -17434 -870 -17435 0 -17432 17433 -17434 -870 -17436 0 -17432 17433 -17434 -870 -17437 0 c 0+1 --> 1 c (-b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ -b^{58, 15}_0 ∧ p_870) -> (-b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ b^{58, 16}_0) c in CNF: c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ -p_870 ∨ -b^{58, 16}_2 c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ -p_870 ∨ -b^{58, 16}_1 c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ -p_870 ∨ b^{58, 16}_0 c in DIMACS: 17432 17433 17434 -870 -17435 0 17432 17433 17434 -870 -17436 0 17432 17433 17434 -870 17437 0 c 1+1 --> 2 c (-b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ b^{58, 15}_0 ∧ p_870) -> (-b^{58, 16}_2 ∧ b^{58, 16}_1 ∧ -b^{58, 16}_0) c in CNF: c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ -p_870 ∨ -b^{58, 16}_2 c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ -p_870 ∨ b^{58, 16}_1 c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ -p_870 ∨ -b^{58, 16}_0 c in DIMACS: 17432 17433 -17434 -870 -17435 0 17432 17433 -17434 -870 17436 0 17432 17433 -17434 -870 -17437 0 c 2+1 --> break c (-b^{58, 15}_2 ∧ b^{58, 15}_1 ∧ -b^{58, 15}_0 ∧ p_870) -> break c in CNF: c b^{58, 15}_2 ∨ -b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ -p_870 ∨ break c in DIMACS: 17432 -17433 17434 -870 1162 0 c 2-1 --> 1 c (-b^{58, 15}_2 ∧ b^{58, 15}_1 ∧ -b^{58, 15}_0 ∧ -p_870) -> (-b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ b^{58, 16}_0) c in CNF: c b^{58, 15}_2 ∨ -b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ p_870 ∨ -b^{58, 16}_2 c b^{58, 15}_2 ∨ -b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ p_870 ∨ -b^{58, 16}_1 c b^{58, 15}_2 ∨ -b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ p_870 ∨ b^{58, 16}_0 c in DIMACS: 17432 -17433 17434 870 -17435 0 17432 -17433 17434 870 -17436 0 17432 -17433 17434 870 17437 0 c 1-1 --> 0 c (-b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ b^{58, 15}_0 ∧ -p_870) -> (-b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ -b^{58, 16}_0) c in CNF: c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ p_870 ∨ -b^{58, 16}_2 c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ p_870 ∨ -b^{58, 16}_1 c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ p_870 ∨ -b^{58, 16}_0 c in DIMACS: 17432 17433 -17434 870 -17435 0 17432 17433 -17434 870 -17436 0 17432 17433 -17434 870 -17437 0 c 0-1 --> -1 c (-b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ -b^{58, 15}_0 ∧ -p_870) -> ( b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ b^{58, 16}_0) c in CNF: c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ p_870 ∨ b^{58, 16}_2 c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ p_870 ∨ -b^{58, 16}_1 c b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ p_870 ∨ b^{58, 16}_0 c in DIMACS: 17432 17433 17434 870 17435 0 17432 17433 17434 870 -17436 0 17432 17433 17434 870 17437 0 c -1-1 --> -2 c ( b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ b^{58, 15}_0 ∧ -p_870) -> ( b^{58, 16}_2 ∧ b^{58, 16}_1 ∧ -b^{58, 16}_0) c in CNF: c -b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ p_870 ∨ b^{58, 16}_2 c -b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ p_870 ∨ b^{58, 16}_1 c -b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ p_870 ∨ -b^{58, 16}_0 c in DIMACS: -17432 17433 -17434 870 17435 0 -17432 17433 -17434 870 17436 0 -17432 17433 -17434 870 -17437 0 c -2-1 --> break c ( b^{58, 15}_2 ∧ b^{58, 15}_1 ∧ -b^{58, 15}_0 ∧ -p_870) -> break c in CNF: c -b^{58, 15}_2 ∨ -b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ p_870 ∨ break c in DIMACS: -17432 -17433 17434 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 15}_2 ∧ -b^{58, 15}_1 ∧ -b^{58, 15}_0 ∧ true) c in CNF: c -b^{58, 15}_2 ∨ b^{58, 15}_1 ∨ b^{58, 15}_0 ∨ false c in DIMACS: -17432 17433 17434 0 c 3 does not represent an automaton state. c -(-b^{58, 15}_2 ∧ b^{58, 15}_1 ∧ b^{58, 15}_0 ∧ true) c in CNF: c b^{58, 15}_2 ∨ -b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ false c in DIMACS: 17432 -17433 -17434 0 c -3 does not represent an automaton state. c -( b^{58, 15}_2 ∧ b^{58, 15}_1 ∧ b^{58, 15}_0 ∧ true) c in CNF: c -b^{58, 15}_2 ∨ -b^{58, 15}_1 ∨ -b^{58, 15}_0 ∨ false c in DIMACS: -17432 -17433 -17434 0 c i = 16 c -2+1 --> -1 c ( b^{58, 16}_2 ∧ b^{58, 16}_1 ∧ -b^{58, 16}_0 ∧ p_928) -> ( b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ b^{58, 17}_0) c in CNF: c -b^{58, 16}_2 ∨ -b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ -p_928 ∨ b^{58, 17}_2 c -b^{58, 16}_2 ∨ -b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ -p_928 ∨ -b^{58, 17}_1 c -b^{58, 16}_2 ∨ -b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ -p_928 ∨ b^{58, 17}_0 c in DIMACS: -17435 -17436 17437 -928 17438 0 -17435 -17436 17437 -928 -17439 0 -17435 -17436 17437 -928 17440 0 c -1+1 --> 0 c ( b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ b^{58, 16}_0 ∧ p_928) -> (-b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ -b^{58, 17}_0) c in CNF: c -b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ -p_928 ∨ -b^{58, 17}_2 c -b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ -p_928 ∨ -b^{58, 17}_1 c -b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ -p_928 ∨ -b^{58, 17}_0 c in DIMACS: -17435 17436 -17437 -928 -17438 0 -17435 17436 -17437 -928 -17439 0 -17435 17436 -17437 -928 -17440 0 c 0+1 --> 1 c (-b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ -b^{58, 16}_0 ∧ p_928) -> (-b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ b^{58, 17}_0) c in CNF: c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ -p_928 ∨ -b^{58, 17}_2 c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ -p_928 ∨ -b^{58, 17}_1 c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ -p_928 ∨ b^{58, 17}_0 c in DIMACS: 17435 17436 17437 -928 -17438 0 17435 17436 17437 -928 -17439 0 17435 17436 17437 -928 17440 0 c 1+1 --> 2 c (-b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ b^{58, 16}_0 ∧ p_928) -> (-b^{58, 17}_2 ∧ b^{58, 17}_1 ∧ -b^{58, 17}_0) c in CNF: c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ -p_928 ∨ -b^{58, 17}_2 c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ -p_928 ∨ b^{58, 17}_1 c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ -p_928 ∨ -b^{58, 17}_0 c in DIMACS: 17435 17436 -17437 -928 -17438 0 17435 17436 -17437 -928 17439 0 17435 17436 -17437 -928 -17440 0 c 2+1 --> break c (-b^{58, 16}_2 ∧ b^{58, 16}_1 ∧ -b^{58, 16}_0 ∧ p_928) -> break c in CNF: c b^{58, 16}_2 ∨ -b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ -p_928 ∨ break c in DIMACS: 17435 -17436 17437 -928 1162 0 c 2-1 --> 1 c (-b^{58, 16}_2 ∧ b^{58, 16}_1 ∧ -b^{58, 16}_0 ∧ -p_928) -> (-b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ b^{58, 17}_0) c in CNF: c b^{58, 16}_2 ∨ -b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ p_928 ∨ -b^{58, 17}_2 c b^{58, 16}_2 ∨ -b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ p_928 ∨ -b^{58, 17}_1 c b^{58, 16}_2 ∨ -b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ p_928 ∨ b^{58, 17}_0 c in DIMACS: 17435 -17436 17437 928 -17438 0 17435 -17436 17437 928 -17439 0 17435 -17436 17437 928 17440 0 c 1-1 --> 0 c (-b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ b^{58, 16}_0 ∧ -p_928) -> (-b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ -b^{58, 17}_0) c in CNF: c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ p_928 ∨ -b^{58, 17}_2 c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ p_928 ∨ -b^{58, 17}_1 c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ p_928 ∨ -b^{58, 17}_0 c in DIMACS: 17435 17436 -17437 928 -17438 0 17435 17436 -17437 928 -17439 0 17435 17436 -17437 928 -17440 0 c 0-1 --> -1 c (-b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ -b^{58, 16}_0 ∧ -p_928) -> ( b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ b^{58, 17}_0) c in CNF: c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ p_928 ∨ b^{58, 17}_2 c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ p_928 ∨ -b^{58, 17}_1 c b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ p_928 ∨ b^{58, 17}_0 c in DIMACS: 17435 17436 17437 928 17438 0 17435 17436 17437 928 -17439 0 17435 17436 17437 928 17440 0 c -1-1 --> -2 c ( b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ b^{58, 16}_0 ∧ -p_928) -> ( b^{58, 17}_2 ∧ b^{58, 17}_1 ∧ -b^{58, 17}_0) c in CNF: c -b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ p_928 ∨ b^{58, 17}_2 c -b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ p_928 ∨ b^{58, 17}_1 c -b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ p_928 ∨ -b^{58, 17}_0 c in DIMACS: -17435 17436 -17437 928 17438 0 -17435 17436 -17437 928 17439 0 -17435 17436 -17437 928 -17440 0 c -2-1 --> break c ( b^{58, 16}_2 ∧ b^{58, 16}_1 ∧ -b^{58, 16}_0 ∧ -p_928) -> break c in CNF: c -b^{58, 16}_2 ∨ -b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ p_928 ∨ break c in DIMACS: -17435 -17436 17437 928 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 16}_2 ∧ -b^{58, 16}_1 ∧ -b^{58, 16}_0 ∧ true) c in CNF: c -b^{58, 16}_2 ∨ b^{58, 16}_1 ∨ b^{58, 16}_0 ∨ false c in DIMACS: -17435 17436 17437 0 c 3 does not represent an automaton state. c -(-b^{58, 16}_2 ∧ b^{58, 16}_1 ∧ b^{58, 16}_0 ∧ true) c in CNF: c b^{58, 16}_2 ∨ -b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ false c in DIMACS: 17435 -17436 -17437 0 c -3 does not represent an automaton state. c -( b^{58, 16}_2 ∧ b^{58, 16}_1 ∧ b^{58, 16}_0 ∧ true) c in CNF: c -b^{58, 16}_2 ∨ -b^{58, 16}_1 ∨ -b^{58, 16}_0 ∨ false c in DIMACS: -17435 -17436 -17437 0 c i = 17 c -2+1 --> -1 c ( b^{58, 17}_2 ∧ b^{58, 17}_1 ∧ -b^{58, 17}_0 ∧ p_986) -> ( b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ b^{58, 18}_0) c in CNF: c -b^{58, 17}_2 ∨ -b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ -p_986 ∨ b^{58, 18}_2 c -b^{58, 17}_2 ∨ -b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ -p_986 ∨ -b^{58, 18}_1 c -b^{58, 17}_2 ∨ -b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ -p_986 ∨ b^{58, 18}_0 c in DIMACS: -17438 -17439 17440 -986 17441 0 -17438 -17439 17440 -986 -17442 0 -17438 -17439 17440 -986 17443 0 c -1+1 --> 0 c ( b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ b^{58, 17}_0 ∧ p_986) -> (-b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ -b^{58, 18}_0) c in CNF: c -b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ -p_986 ∨ -b^{58, 18}_2 c -b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ -p_986 ∨ -b^{58, 18}_1 c -b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ -p_986 ∨ -b^{58, 18}_0 c in DIMACS: -17438 17439 -17440 -986 -17441 0 -17438 17439 -17440 -986 -17442 0 -17438 17439 -17440 -986 -17443 0 c 0+1 --> 1 c (-b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ -b^{58, 17}_0 ∧ p_986) -> (-b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ b^{58, 18}_0) c in CNF: c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ -p_986 ∨ -b^{58, 18}_2 c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ -p_986 ∨ -b^{58, 18}_1 c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ -p_986 ∨ b^{58, 18}_0 c in DIMACS: 17438 17439 17440 -986 -17441 0 17438 17439 17440 -986 -17442 0 17438 17439 17440 -986 17443 0 c 1+1 --> 2 c (-b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ b^{58, 17}_0 ∧ p_986) -> (-b^{58, 18}_2 ∧ b^{58, 18}_1 ∧ -b^{58, 18}_0) c in CNF: c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ -p_986 ∨ -b^{58, 18}_2 c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ -p_986 ∨ b^{58, 18}_1 c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ -p_986 ∨ -b^{58, 18}_0 c in DIMACS: 17438 17439 -17440 -986 -17441 0 17438 17439 -17440 -986 17442 0 17438 17439 -17440 -986 -17443 0 c 2+1 --> break c (-b^{58, 17}_2 ∧ b^{58, 17}_1 ∧ -b^{58, 17}_0 ∧ p_986) -> break c in CNF: c b^{58, 17}_2 ∨ -b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ -p_986 ∨ break c in DIMACS: 17438 -17439 17440 -986 1162 0 c 2-1 --> 1 c (-b^{58, 17}_2 ∧ b^{58, 17}_1 ∧ -b^{58, 17}_0 ∧ -p_986) -> (-b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ b^{58, 18}_0) c in CNF: c b^{58, 17}_2 ∨ -b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ p_986 ∨ -b^{58, 18}_2 c b^{58, 17}_2 ∨ -b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ p_986 ∨ -b^{58, 18}_1 c b^{58, 17}_2 ∨ -b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ p_986 ∨ b^{58, 18}_0 c in DIMACS: 17438 -17439 17440 986 -17441 0 17438 -17439 17440 986 -17442 0 17438 -17439 17440 986 17443 0 c 1-1 --> 0 c (-b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ b^{58, 17}_0 ∧ -p_986) -> (-b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ -b^{58, 18}_0) c in CNF: c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ p_986 ∨ -b^{58, 18}_2 c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ p_986 ∨ -b^{58, 18}_1 c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ p_986 ∨ -b^{58, 18}_0 c in DIMACS: 17438 17439 -17440 986 -17441 0 17438 17439 -17440 986 -17442 0 17438 17439 -17440 986 -17443 0 c 0-1 --> -1 c (-b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ -b^{58, 17}_0 ∧ -p_986) -> ( b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ b^{58, 18}_0) c in CNF: c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ p_986 ∨ b^{58, 18}_2 c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ p_986 ∨ -b^{58, 18}_1 c b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ p_986 ∨ b^{58, 18}_0 c in DIMACS: 17438 17439 17440 986 17441 0 17438 17439 17440 986 -17442 0 17438 17439 17440 986 17443 0 c -1-1 --> -2 c ( b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ b^{58, 17}_0 ∧ -p_986) -> ( b^{58, 18}_2 ∧ b^{58, 18}_1 ∧ -b^{58, 18}_0) c in CNF: c -b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ p_986 ∨ b^{58, 18}_2 c -b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ p_986 ∨ b^{58, 18}_1 c -b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ p_986 ∨ -b^{58, 18}_0 c in DIMACS: -17438 17439 -17440 986 17441 0 -17438 17439 -17440 986 17442 0 -17438 17439 -17440 986 -17443 0 c -2-1 --> break c ( b^{58, 17}_2 ∧ b^{58, 17}_1 ∧ -b^{58, 17}_0 ∧ -p_986) -> break c in CNF: c -b^{58, 17}_2 ∨ -b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ p_986 ∨ break c in DIMACS: -17438 -17439 17440 986 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 17}_2 ∧ -b^{58, 17}_1 ∧ -b^{58, 17}_0 ∧ true) c in CNF: c -b^{58, 17}_2 ∨ b^{58, 17}_1 ∨ b^{58, 17}_0 ∨ false c in DIMACS: -17438 17439 17440 0 c 3 does not represent an automaton state. c -(-b^{58, 17}_2 ∧ b^{58, 17}_1 ∧ b^{58, 17}_0 ∧ true) c in CNF: c b^{58, 17}_2 ∨ -b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ false c in DIMACS: 17438 -17439 -17440 0 c -3 does not represent an automaton state. c -( b^{58, 17}_2 ∧ b^{58, 17}_1 ∧ b^{58, 17}_0 ∧ true) c in CNF: c -b^{58, 17}_2 ∨ -b^{58, 17}_1 ∨ -b^{58, 17}_0 ∨ false c in DIMACS: -17438 -17439 -17440 0 c i = 18 c -2+1 --> -1 c ( b^{58, 18}_2 ∧ b^{58, 18}_1 ∧ -b^{58, 18}_0 ∧ p_1044) -> ( b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ b^{58, 19}_0) c in CNF: c -b^{58, 18}_2 ∨ -b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ -p_1044 ∨ b^{58, 19}_2 c -b^{58, 18}_2 ∨ -b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ -p_1044 ∨ -b^{58, 19}_1 c -b^{58, 18}_2 ∨ -b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ -p_1044 ∨ b^{58, 19}_0 c in DIMACS: -17441 -17442 17443 -1044 17444 0 -17441 -17442 17443 -1044 -17445 0 -17441 -17442 17443 -1044 17446 0 c -1+1 --> 0 c ( b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ b^{58, 18}_0 ∧ p_1044) -> (-b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ -b^{58, 19}_0) c in CNF: c -b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ -p_1044 ∨ -b^{58, 19}_2 c -b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ -p_1044 ∨ -b^{58, 19}_1 c -b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ -p_1044 ∨ -b^{58, 19}_0 c in DIMACS: -17441 17442 -17443 -1044 -17444 0 -17441 17442 -17443 -1044 -17445 0 -17441 17442 -17443 -1044 -17446 0 c 0+1 --> 1 c (-b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ -b^{58, 18}_0 ∧ p_1044) -> (-b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ b^{58, 19}_0) c in CNF: c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ -p_1044 ∨ -b^{58, 19}_2 c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ -p_1044 ∨ -b^{58, 19}_1 c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ -p_1044 ∨ b^{58, 19}_0 c in DIMACS: 17441 17442 17443 -1044 -17444 0 17441 17442 17443 -1044 -17445 0 17441 17442 17443 -1044 17446 0 c 1+1 --> 2 c (-b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ b^{58, 18}_0 ∧ p_1044) -> (-b^{58, 19}_2 ∧ b^{58, 19}_1 ∧ -b^{58, 19}_0) c in CNF: c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ -p_1044 ∨ -b^{58, 19}_2 c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ -p_1044 ∨ b^{58, 19}_1 c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ -p_1044 ∨ -b^{58, 19}_0 c in DIMACS: 17441 17442 -17443 -1044 -17444 0 17441 17442 -17443 -1044 17445 0 17441 17442 -17443 -1044 -17446 0 c 2+1 --> break c (-b^{58, 18}_2 ∧ b^{58, 18}_1 ∧ -b^{58, 18}_0 ∧ p_1044) -> break c in CNF: c b^{58, 18}_2 ∨ -b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ -p_1044 ∨ break c in DIMACS: 17441 -17442 17443 -1044 1162 0 c 2-1 --> 1 c (-b^{58, 18}_2 ∧ b^{58, 18}_1 ∧ -b^{58, 18}_0 ∧ -p_1044) -> (-b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ b^{58, 19}_0) c in CNF: c b^{58, 18}_2 ∨ -b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ p_1044 ∨ -b^{58, 19}_2 c b^{58, 18}_2 ∨ -b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ p_1044 ∨ -b^{58, 19}_1 c b^{58, 18}_2 ∨ -b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ p_1044 ∨ b^{58, 19}_0 c in DIMACS: 17441 -17442 17443 1044 -17444 0 17441 -17442 17443 1044 -17445 0 17441 -17442 17443 1044 17446 0 c 1-1 --> 0 c (-b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ b^{58, 18}_0 ∧ -p_1044) -> (-b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ -b^{58, 19}_0) c in CNF: c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ p_1044 ∨ -b^{58, 19}_2 c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ p_1044 ∨ -b^{58, 19}_1 c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ p_1044 ∨ -b^{58, 19}_0 c in DIMACS: 17441 17442 -17443 1044 -17444 0 17441 17442 -17443 1044 -17445 0 17441 17442 -17443 1044 -17446 0 c 0-1 --> -1 c (-b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ -b^{58, 18}_0 ∧ -p_1044) -> ( b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ b^{58, 19}_0) c in CNF: c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ p_1044 ∨ b^{58, 19}_2 c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ p_1044 ∨ -b^{58, 19}_1 c b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ p_1044 ∨ b^{58, 19}_0 c in DIMACS: 17441 17442 17443 1044 17444 0 17441 17442 17443 1044 -17445 0 17441 17442 17443 1044 17446 0 c -1-1 --> -2 c ( b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ b^{58, 18}_0 ∧ -p_1044) -> ( b^{58, 19}_2 ∧ b^{58, 19}_1 ∧ -b^{58, 19}_0) c in CNF: c -b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ p_1044 ∨ b^{58, 19}_2 c -b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ p_1044 ∨ b^{58, 19}_1 c -b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ p_1044 ∨ -b^{58, 19}_0 c in DIMACS: -17441 17442 -17443 1044 17444 0 -17441 17442 -17443 1044 17445 0 -17441 17442 -17443 1044 -17446 0 c -2-1 --> break c ( b^{58, 18}_2 ∧ b^{58, 18}_1 ∧ -b^{58, 18}_0 ∧ -p_1044) -> break c in CNF: c -b^{58, 18}_2 ∨ -b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ p_1044 ∨ break c in DIMACS: -17441 -17442 17443 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 18}_2 ∧ -b^{58, 18}_1 ∧ -b^{58, 18}_0 ∧ true) c in CNF: c -b^{58, 18}_2 ∨ b^{58, 18}_1 ∨ b^{58, 18}_0 ∨ false c in DIMACS: -17441 17442 17443 0 c 3 does not represent an automaton state. c -(-b^{58, 18}_2 ∧ b^{58, 18}_1 ∧ b^{58, 18}_0 ∧ true) c in CNF: c b^{58, 18}_2 ∨ -b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ false c in DIMACS: 17441 -17442 -17443 0 c -3 does not represent an automaton state. c -( b^{58, 18}_2 ∧ b^{58, 18}_1 ∧ b^{58, 18}_0 ∧ true) c in CNF: c -b^{58, 18}_2 ∨ -b^{58, 18}_1 ∨ -b^{58, 18}_0 ∨ false c in DIMACS: -17441 -17442 -17443 0 c i = 19 c -2+1 --> -1 c ( b^{58, 19}_2 ∧ b^{58, 19}_1 ∧ -b^{58, 19}_0 ∧ p_1102) -> ( b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ b^{58, 20}_0) c in CNF: c -b^{58, 19}_2 ∨ -b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ -p_1102 ∨ b^{58, 20}_2 c -b^{58, 19}_2 ∨ -b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ -p_1102 ∨ -b^{58, 20}_1 c -b^{58, 19}_2 ∨ -b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ -p_1102 ∨ b^{58, 20}_0 c in DIMACS: -17444 -17445 17446 -1102 17447 0 -17444 -17445 17446 -1102 -17448 0 -17444 -17445 17446 -1102 17449 0 c -1+1 --> 0 c ( b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ b^{58, 19}_0 ∧ p_1102) -> (-b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ -b^{58, 20}_0) c in CNF: c -b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ -p_1102 ∨ -b^{58, 20}_2 c -b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ -p_1102 ∨ -b^{58, 20}_1 c -b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ -p_1102 ∨ -b^{58, 20}_0 c in DIMACS: -17444 17445 -17446 -1102 -17447 0 -17444 17445 -17446 -1102 -17448 0 -17444 17445 -17446 -1102 -17449 0 c 0+1 --> 1 c (-b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ -b^{58, 19}_0 ∧ p_1102) -> (-b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ b^{58, 20}_0) c in CNF: c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ -p_1102 ∨ -b^{58, 20}_2 c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ -p_1102 ∨ -b^{58, 20}_1 c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ -p_1102 ∨ b^{58, 20}_0 c in DIMACS: 17444 17445 17446 -1102 -17447 0 17444 17445 17446 -1102 -17448 0 17444 17445 17446 -1102 17449 0 c 1+1 --> 2 c (-b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ b^{58, 19}_0 ∧ p_1102) -> (-b^{58, 20}_2 ∧ b^{58, 20}_1 ∧ -b^{58, 20}_0) c in CNF: c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ -p_1102 ∨ -b^{58, 20}_2 c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ -p_1102 ∨ b^{58, 20}_1 c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ -p_1102 ∨ -b^{58, 20}_0 c in DIMACS: 17444 17445 -17446 -1102 -17447 0 17444 17445 -17446 -1102 17448 0 17444 17445 -17446 -1102 -17449 0 c 2+1 --> break c (-b^{58, 19}_2 ∧ b^{58, 19}_1 ∧ -b^{58, 19}_0 ∧ p_1102) -> break c in CNF: c b^{58, 19}_2 ∨ -b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ -p_1102 ∨ break c in DIMACS: 17444 -17445 17446 -1102 1162 0 c 2-1 --> 1 c (-b^{58, 19}_2 ∧ b^{58, 19}_1 ∧ -b^{58, 19}_0 ∧ -p_1102) -> (-b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ b^{58, 20}_0) c in CNF: c b^{58, 19}_2 ∨ -b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ p_1102 ∨ -b^{58, 20}_2 c b^{58, 19}_2 ∨ -b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ p_1102 ∨ -b^{58, 20}_1 c b^{58, 19}_2 ∨ -b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ p_1102 ∨ b^{58, 20}_0 c in DIMACS: 17444 -17445 17446 1102 -17447 0 17444 -17445 17446 1102 -17448 0 17444 -17445 17446 1102 17449 0 c 1-1 --> 0 c (-b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ b^{58, 19}_0 ∧ -p_1102) -> (-b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ -b^{58, 20}_0) c in CNF: c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ p_1102 ∨ -b^{58, 20}_2 c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ p_1102 ∨ -b^{58, 20}_1 c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ p_1102 ∨ -b^{58, 20}_0 c in DIMACS: 17444 17445 -17446 1102 -17447 0 17444 17445 -17446 1102 -17448 0 17444 17445 -17446 1102 -17449 0 c 0-1 --> -1 c (-b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ -b^{58, 19}_0 ∧ -p_1102) -> ( b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ b^{58, 20}_0) c in CNF: c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ p_1102 ∨ b^{58, 20}_2 c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ p_1102 ∨ -b^{58, 20}_1 c b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ p_1102 ∨ b^{58, 20}_0 c in DIMACS: 17444 17445 17446 1102 17447 0 17444 17445 17446 1102 -17448 0 17444 17445 17446 1102 17449 0 c -1-1 --> -2 c ( b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ b^{58, 19}_0 ∧ -p_1102) -> ( b^{58, 20}_2 ∧ b^{58, 20}_1 ∧ -b^{58, 20}_0) c in CNF: c -b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ p_1102 ∨ b^{58, 20}_2 c -b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ p_1102 ∨ b^{58, 20}_1 c -b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ p_1102 ∨ -b^{58, 20}_0 c in DIMACS: -17444 17445 -17446 1102 17447 0 -17444 17445 -17446 1102 17448 0 -17444 17445 -17446 1102 -17449 0 c -2-1 --> break c ( b^{58, 19}_2 ∧ b^{58, 19}_1 ∧ -b^{58, 19}_0 ∧ -p_1102) -> break c in CNF: c -b^{58, 19}_2 ∨ -b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ p_1102 ∨ break c in DIMACS: -17444 -17445 17446 1102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 19}_2 ∧ -b^{58, 19}_1 ∧ -b^{58, 19}_0 ∧ true) c in CNF: c -b^{58, 19}_2 ∨ b^{58, 19}_1 ∨ b^{58, 19}_0 ∨ false c in DIMACS: -17444 17445 17446 0 c 3 does not represent an automaton state. c -(-b^{58, 19}_2 ∧ b^{58, 19}_1 ∧ b^{58, 19}_0 ∧ true) c in CNF: c b^{58, 19}_2 ∨ -b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ false c in DIMACS: 17444 -17445 -17446 0 c -3 does not represent an automaton state. c -( b^{58, 19}_2 ∧ b^{58, 19}_1 ∧ b^{58, 19}_0 ∧ true) c in CNF: c -b^{58, 19}_2 ∨ -b^{58, 19}_1 ∨ -b^{58, 19}_0 ∨ false c in DIMACS: -17444 -17445 -17446 0 c i = 20 c -2+1 --> -1 c ( b^{58, 20}_2 ∧ b^{58, 20}_1 ∧ -b^{58, 20}_0 ∧ p_1160) -> ( b^{58, 21}_2 ∧ -b^{58, 21}_1 ∧ b^{58, 21}_0) c in CNF: c -b^{58, 20}_2 ∨ -b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ -p_1160 ∨ b^{58, 21}_2 c -b^{58, 20}_2 ∨ -b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ -p_1160 ∨ -b^{58, 21}_1 c -b^{58, 20}_2 ∨ -b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ -p_1160 ∨ b^{58, 21}_0 c in DIMACS: -17447 -17448 17449 -1160 17450 0 -17447 -17448 17449 -1160 -17451 0 -17447 -17448 17449 -1160 17452 0 c -1+1 --> 0 c ( b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ b^{58, 20}_0 ∧ p_1160) -> (-b^{58, 21}_2 ∧ -b^{58, 21}_1 ∧ -b^{58, 21}_0) c in CNF: c -b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ -p_1160 ∨ -b^{58, 21}_2 c -b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ -p_1160 ∨ -b^{58, 21}_1 c -b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ -p_1160 ∨ -b^{58, 21}_0 c in DIMACS: -17447 17448 -17449 -1160 -17450 0 -17447 17448 -17449 -1160 -17451 0 -17447 17448 -17449 -1160 -17452 0 c 0+1 --> 1 c (-b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ -b^{58, 20}_0 ∧ p_1160) -> (-b^{58, 21}_2 ∧ -b^{58, 21}_1 ∧ b^{58, 21}_0) c in CNF: c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ -p_1160 ∨ -b^{58, 21}_2 c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ -p_1160 ∨ -b^{58, 21}_1 c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ -p_1160 ∨ b^{58, 21}_0 c in DIMACS: 17447 17448 17449 -1160 -17450 0 17447 17448 17449 -1160 -17451 0 17447 17448 17449 -1160 17452 0 c 1+1 --> 2 c (-b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ b^{58, 20}_0 ∧ p_1160) -> (-b^{58, 21}_2 ∧ b^{58, 21}_1 ∧ -b^{58, 21}_0) c in CNF: c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ -p_1160 ∨ -b^{58, 21}_2 c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ -p_1160 ∨ b^{58, 21}_1 c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ -p_1160 ∨ -b^{58, 21}_0 c in DIMACS: 17447 17448 -17449 -1160 -17450 0 17447 17448 -17449 -1160 17451 0 17447 17448 -17449 -1160 -17452 0 c 2+1 --> break c (-b^{58, 20}_2 ∧ b^{58, 20}_1 ∧ -b^{58, 20}_0 ∧ p_1160) -> break c in CNF: c b^{58, 20}_2 ∨ -b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ -p_1160 ∨ break c in DIMACS: 17447 -17448 17449 -1160 1162 0 c 2-1 --> 1 c (-b^{58, 20}_2 ∧ b^{58, 20}_1 ∧ -b^{58, 20}_0 ∧ -p_1160) -> (-b^{58, 21}_2 ∧ -b^{58, 21}_1 ∧ b^{58, 21}_0) c in CNF: c b^{58, 20}_2 ∨ -b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ p_1160 ∨ -b^{58, 21}_2 c b^{58, 20}_2 ∨ -b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ p_1160 ∨ -b^{58, 21}_1 c b^{58, 20}_2 ∨ -b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ p_1160 ∨ b^{58, 21}_0 c in DIMACS: 17447 -17448 17449 1160 -17450 0 17447 -17448 17449 1160 -17451 0 17447 -17448 17449 1160 17452 0 c 1-1 --> 0 c (-b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ b^{58, 20}_0 ∧ -p_1160) -> (-b^{58, 21}_2 ∧ -b^{58, 21}_1 ∧ -b^{58, 21}_0) c in CNF: c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ p_1160 ∨ -b^{58, 21}_2 c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ p_1160 ∨ -b^{58, 21}_1 c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ p_1160 ∨ -b^{58, 21}_0 c in DIMACS: 17447 17448 -17449 1160 -17450 0 17447 17448 -17449 1160 -17451 0 17447 17448 -17449 1160 -17452 0 c 0-1 --> -1 c (-b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ -b^{58, 20}_0 ∧ -p_1160) -> ( b^{58, 21}_2 ∧ -b^{58, 21}_1 ∧ b^{58, 21}_0) c in CNF: c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ p_1160 ∨ b^{58, 21}_2 c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ p_1160 ∨ -b^{58, 21}_1 c b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ p_1160 ∨ b^{58, 21}_0 c in DIMACS: 17447 17448 17449 1160 17450 0 17447 17448 17449 1160 -17451 0 17447 17448 17449 1160 17452 0 c -1-1 --> -2 c ( b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ b^{58, 20}_0 ∧ -p_1160) -> ( b^{58, 21}_2 ∧ b^{58, 21}_1 ∧ -b^{58, 21}_0) c in CNF: c -b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ p_1160 ∨ b^{58, 21}_2 c -b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ p_1160 ∨ b^{58, 21}_1 c -b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ p_1160 ∨ -b^{58, 21}_0 c in DIMACS: -17447 17448 -17449 1160 17450 0 -17447 17448 -17449 1160 17451 0 -17447 17448 -17449 1160 -17452 0 c -2-1 --> break c ( b^{58, 20}_2 ∧ b^{58, 20}_1 ∧ -b^{58, 20}_0 ∧ -p_1160) -> break c in CNF: c -b^{58, 20}_2 ∨ -b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ p_1160 ∨ break c in DIMACS: -17447 -17448 17449 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{58, 20}_2 ∧ -b^{58, 20}_1 ∧ -b^{58, 20}_0 ∧ true) c in CNF: c -b^{58, 20}_2 ∨ b^{58, 20}_1 ∨ b^{58, 20}_0 ∨ false c in DIMACS: -17447 17448 17449 0 c 3 does not represent an automaton state. c -(-b^{58, 20}_2 ∧ b^{58, 20}_1 ∧ b^{58, 20}_0 ∧ true) c in CNF: c b^{58, 20}_2 ∨ -b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ false c in DIMACS: 17447 -17448 -17449 0 c -3 does not represent an automaton state. c -( b^{58, 20}_2 ∧ b^{58, 20}_1 ∧ b^{58, 20}_0 ∧ true) c in CNF: c -b^{58, 20}_2 ∨ -b^{58, 20}_1 ∨ -b^{58, 20}_0 ∨ false c in DIMACS: -17447 -17448 -17449 0 c INIT for k = 59 c -b^{59, 1}_2 c -b^{59, 1}_1 c -b^{59, 1}_0 c in DIMACS: -17453 0 -17454 0 -17455 0 c Transitions for k = 59 c i = 1 c -2+1 --> -1 c ( b^{59, 1}_2 ∧ b^{59, 1}_1 ∧ -b^{59, 1}_0 ∧ p_59) -> ( b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ b^{59, 2}_0) c in CNF: c -b^{59, 1}_2 ∨ -b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ -p_59 ∨ b^{59, 2}_2 c -b^{59, 1}_2 ∨ -b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ -p_59 ∨ -b^{59, 2}_1 c -b^{59, 1}_2 ∨ -b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ -p_59 ∨ b^{59, 2}_0 c in DIMACS: -17453 -17454 17455 -59 17456 0 -17453 -17454 17455 -59 -17457 0 -17453 -17454 17455 -59 17458 0 c -1+1 --> 0 c ( b^{59, 1}_2 ∧ -b^{59, 1}_1 ∧ b^{59, 1}_0 ∧ p_59) -> (-b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ -b^{59, 2}_0) c in CNF: c -b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ -p_59 ∨ -b^{59, 2}_2 c -b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ -p_59 ∨ -b^{59, 2}_1 c -b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ -p_59 ∨ -b^{59, 2}_0 c in DIMACS: -17453 17454 -17455 -59 -17456 0 -17453 17454 -17455 -59 -17457 0 -17453 17454 -17455 -59 -17458 0 c 0+1 --> 1 c (-b^{59, 1}_2 ∧ -b^{59, 1}_1 ∧ -b^{59, 1}_0 ∧ p_59) -> (-b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ b^{59, 2}_0) c in CNF: c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ -p_59 ∨ -b^{59, 2}_2 c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ -p_59 ∨ -b^{59, 2}_1 c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ -p_59 ∨ b^{59, 2}_0 c in DIMACS: 17453 17454 17455 -59 -17456 0 17453 17454 17455 -59 -17457 0 17453 17454 17455 -59 17458 0 c 1+1 --> 2 c (-b^{59, 1}_2 ∧ -b^{59, 1}_1 ∧ b^{59, 1}_0 ∧ p_59) -> (-b^{59, 2}_2 ∧ b^{59, 2}_1 ∧ -b^{59, 2}_0) c in CNF: c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ -p_59 ∨ -b^{59, 2}_2 c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ -p_59 ∨ b^{59, 2}_1 c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ -p_59 ∨ -b^{59, 2}_0 c in DIMACS: 17453 17454 -17455 -59 -17456 0 17453 17454 -17455 -59 17457 0 17453 17454 -17455 -59 -17458 0 c 2+1 --> break c (-b^{59, 1}_2 ∧ b^{59, 1}_1 ∧ -b^{59, 1}_0 ∧ p_59) -> break c in CNF: c b^{59, 1}_2 ∨ -b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ -p_59 ∨ break c in DIMACS: 17453 -17454 17455 -59 1162 0 c 2-1 --> 1 c (-b^{59, 1}_2 ∧ b^{59, 1}_1 ∧ -b^{59, 1}_0 ∧ -p_59) -> (-b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ b^{59, 2}_0) c in CNF: c b^{59, 1}_2 ∨ -b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ p_59 ∨ -b^{59, 2}_2 c b^{59, 1}_2 ∨ -b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ p_59 ∨ -b^{59, 2}_1 c b^{59, 1}_2 ∨ -b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ p_59 ∨ b^{59, 2}_0 c in DIMACS: 17453 -17454 17455 59 -17456 0 17453 -17454 17455 59 -17457 0 17453 -17454 17455 59 17458 0 c 1-1 --> 0 c (-b^{59, 1}_2 ∧ -b^{59, 1}_1 ∧ b^{59, 1}_0 ∧ -p_59) -> (-b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ -b^{59, 2}_0) c in CNF: c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ p_59 ∨ -b^{59, 2}_2 c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ p_59 ∨ -b^{59, 2}_1 c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ p_59 ∨ -b^{59, 2}_0 c in DIMACS: 17453 17454 -17455 59 -17456 0 17453 17454 -17455 59 -17457 0 17453 17454 -17455 59 -17458 0 c 0-1 --> -1 c (-b^{59, 1}_2 ∧ -b^{59, 1}_1 ∧ -b^{59, 1}_0 ∧ -p_59) -> ( b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ b^{59, 2}_0) c in CNF: c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ p_59 ∨ b^{59, 2}_2 c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ p_59 ∨ -b^{59, 2}_1 c b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ p_59 ∨ b^{59, 2}_0 c in DIMACS: 17453 17454 17455 59 17456 0 17453 17454 17455 59 -17457 0 17453 17454 17455 59 17458 0 c -1-1 --> -2 c ( b^{59, 1}_2 ∧ -b^{59, 1}_1 ∧ b^{59, 1}_0 ∧ -p_59) -> ( b^{59, 2}_2 ∧ b^{59, 2}_1 ∧ -b^{59, 2}_0) c in CNF: c -b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ p_59 ∨ b^{59, 2}_2 c -b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ p_59 ∨ b^{59, 2}_1 c -b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ p_59 ∨ -b^{59, 2}_0 c in DIMACS: -17453 17454 -17455 59 17456 0 -17453 17454 -17455 59 17457 0 -17453 17454 -17455 59 -17458 0 c -2-1 --> break c ( b^{59, 1}_2 ∧ b^{59, 1}_1 ∧ -b^{59, 1}_0 ∧ -p_59) -> break c in CNF: c -b^{59, 1}_2 ∨ -b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ p_59 ∨ break c in DIMACS: -17453 -17454 17455 59 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 1}_2 ∧ -b^{59, 1}_1 ∧ -b^{59, 1}_0 ∧ true) c in CNF: c -b^{59, 1}_2 ∨ b^{59, 1}_1 ∨ b^{59, 1}_0 ∨ false c in DIMACS: -17453 17454 17455 0 c 3 does not represent an automaton state. c -(-b^{59, 1}_2 ∧ b^{59, 1}_1 ∧ b^{59, 1}_0 ∧ true) c in CNF: c b^{59, 1}_2 ∨ -b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ false c in DIMACS: 17453 -17454 -17455 0 c -3 does not represent an automaton state. c -( b^{59, 1}_2 ∧ b^{59, 1}_1 ∧ b^{59, 1}_0 ∧ true) c in CNF: c -b^{59, 1}_2 ∨ -b^{59, 1}_1 ∨ -b^{59, 1}_0 ∨ false c in DIMACS: -17453 -17454 -17455 0 c i = 2 c -2+1 --> -1 c ( b^{59, 2}_2 ∧ b^{59, 2}_1 ∧ -b^{59, 2}_0 ∧ p_118) -> ( b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ b^{59, 3}_0) c in CNF: c -b^{59, 2}_2 ∨ -b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ -p_118 ∨ b^{59, 3}_2 c -b^{59, 2}_2 ∨ -b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ -p_118 ∨ -b^{59, 3}_1 c -b^{59, 2}_2 ∨ -b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ -p_118 ∨ b^{59, 3}_0 c in DIMACS: -17456 -17457 17458 -118 17459 0 -17456 -17457 17458 -118 -17460 0 -17456 -17457 17458 -118 17461 0 c -1+1 --> 0 c ( b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ b^{59, 2}_0 ∧ p_118) -> (-b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ -b^{59, 3}_0) c in CNF: c -b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ -p_118 ∨ -b^{59, 3}_2 c -b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ -p_118 ∨ -b^{59, 3}_1 c -b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ -p_118 ∨ -b^{59, 3}_0 c in DIMACS: -17456 17457 -17458 -118 -17459 0 -17456 17457 -17458 -118 -17460 0 -17456 17457 -17458 -118 -17461 0 c 0+1 --> 1 c (-b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ -b^{59, 2}_0 ∧ p_118) -> (-b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ b^{59, 3}_0) c in CNF: c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ -p_118 ∨ -b^{59, 3}_2 c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ -p_118 ∨ -b^{59, 3}_1 c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ -p_118 ∨ b^{59, 3}_0 c in DIMACS: 17456 17457 17458 -118 -17459 0 17456 17457 17458 -118 -17460 0 17456 17457 17458 -118 17461 0 c 1+1 --> 2 c (-b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ b^{59, 2}_0 ∧ p_118) -> (-b^{59, 3}_2 ∧ b^{59, 3}_1 ∧ -b^{59, 3}_0) c in CNF: c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ -p_118 ∨ -b^{59, 3}_2 c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ -p_118 ∨ b^{59, 3}_1 c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ -p_118 ∨ -b^{59, 3}_0 c in DIMACS: 17456 17457 -17458 -118 -17459 0 17456 17457 -17458 -118 17460 0 17456 17457 -17458 -118 -17461 0 c 2+1 --> break c (-b^{59, 2}_2 ∧ b^{59, 2}_1 ∧ -b^{59, 2}_0 ∧ p_118) -> break c in CNF: c b^{59, 2}_2 ∨ -b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ -p_118 ∨ break c in DIMACS: 17456 -17457 17458 -118 1162 0 c 2-1 --> 1 c (-b^{59, 2}_2 ∧ b^{59, 2}_1 ∧ -b^{59, 2}_0 ∧ -p_118) -> (-b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ b^{59, 3}_0) c in CNF: c b^{59, 2}_2 ∨ -b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ p_118 ∨ -b^{59, 3}_2 c b^{59, 2}_2 ∨ -b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ p_118 ∨ -b^{59, 3}_1 c b^{59, 2}_2 ∨ -b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ p_118 ∨ b^{59, 3}_0 c in DIMACS: 17456 -17457 17458 118 -17459 0 17456 -17457 17458 118 -17460 0 17456 -17457 17458 118 17461 0 c 1-1 --> 0 c (-b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ b^{59, 2}_0 ∧ -p_118) -> (-b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ -b^{59, 3}_0) c in CNF: c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ p_118 ∨ -b^{59, 3}_2 c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ p_118 ∨ -b^{59, 3}_1 c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ p_118 ∨ -b^{59, 3}_0 c in DIMACS: 17456 17457 -17458 118 -17459 0 17456 17457 -17458 118 -17460 0 17456 17457 -17458 118 -17461 0 c 0-1 --> -1 c (-b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ -b^{59, 2}_0 ∧ -p_118) -> ( b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ b^{59, 3}_0) c in CNF: c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ p_118 ∨ b^{59, 3}_2 c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ p_118 ∨ -b^{59, 3}_1 c b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ p_118 ∨ b^{59, 3}_0 c in DIMACS: 17456 17457 17458 118 17459 0 17456 17457 17458 118 -17460 0 17456 17457 17458 118 17461 0 c -1-1 --> -2 c ( b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ b^{59, 2}_0 ∧ -p_118) -> ( b^{59, 3}_2 ∧ b^{59, 3}_1 ∧ -b^{59, 3}_0) c in CNF: c -b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ p_118 ∨ b^{59, 3}_2 c -b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ p_118 ∨ b^{59, 3}_1 c -b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ p_118 ∨ -b^{59, 3}_0 c in DIMACS: -17456 17457 -17458 118 17459 0 -17456 17457 -17458 118 17460 0 -17456 17457 -17458 118 -17461 0 c -2-1 --> break c ( b^{59, 2}_2 ∧ b^{59, 2}_1 ∧ -b^{59, 2}_0 ∧ -p_118) -> break c in CNF: c -b^{59, 2}_2 ∨ -b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ p_118 ∨ break c in DIMACS: -17456 -17457 17458 118 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 2}_2 ∧ -b^{59, 2}_1 ∧ -b^{59, 2}_0 ∧ true) c in CNF: c -b^{59, 2}_2 ∨ b^{59, 2}_1 ∨ b^{59, 2}_0 ∨ false c in DIMACS: -17456 17457 17458 0 c 3 does not represent an automaton state. c -(-b^{59, 2}_2 ∧ b^{59, 2}_1 ∧ b^{59, 2}_0 ∧ true) c in CNF: c b^{59, 2}_2 ∨ -b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ false c in DIMACS: 17456 -17457 -17458 0 c -3 does not represent an automaton state. c -( b^{59, 2}_2 ∧ b^{59, 2}_1 ∧ b^{59, 2}_0 ∧ true) c in CNF: c -b^{59, 2}_2 ∨ -b^{59, 2}_1 ∨ -b^{59, 2}_0 ∨ false c in DIMACS: -17456 -17457 -17458 0 c i = 3 c -2+1 --> -1 c ( b^{59, 3}_2 ∧ b^{59, 3}_1 ∧ -b^{59, 3}_0 ∧ p_177) -> ( b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ b^{59, 4}_0) c in CNF: c -b^{59, 3}_2 ∨ -b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ -p_177 ∨ b^{59, 4}_2 c -b^{59, 3}_2 ∨ -b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ -p_177 ∨ -b^{59, 4}_1 c -b^{59, 3}_2 ∨ -b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ -p_177 ∨ b^{59, 4}_0 c in DIMACS: -17459 -17460 17461 -177 17462 0 -17459 -17460 17461 -177 -17463 0 -17459 -17460 17461 -177 17464 0 c -1+1 --> 0 c ( b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ b^{59, 3}_0 ∧ p_177) -> (-b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ -b^{59, 4}_0) c in CNF: c -b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ -p_177 ∨ -b^{59, 4}_2 c -b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ -p_177 ∨ -b^{59, 4}_1 c -b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ -p_177 ∨ -b^{59, 4}_0 c in DIMACS: -17459 17460 -17461 -177 -17462 0 -17459 17460 -17461 -177 -17463 0 -17459 17460 -17461 -177 -17464 0 c 0+1 --> 1 c (-b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ -b^{59, 3}_0 ∧ p_177) -> (-b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ b^{59, 4}_0) c in CNF: c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ -p_177 ∨ -b^{59, 4}_2 c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ -p_177 ∨ -b^{59, 4}_1 c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ -p_177 ∨ b^{59, 4}_0 c in DIMACS: 17459 17460 17461 -177 -17462 0 17459 17460 17461 -177 -17463 0 17459 17460 17461 -177 17464 0 c 1+1 --> 2 c (-b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ b^{59, 3}_0 ∧ p_177) -> (-b^{59, 4}_2 ∧ b^{59, 4}_1 ∧ -b^{59, 4}_0) c in CNF: c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ -p_177 ∨ -b^{59, 4}_2 c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ -p_177 ∨ b^{59, 4}_1 c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ -p_177 ∨ -b^{59, 4}_0 c in DIMACS: 17459 17460 -17461 -177 -17462 0 17459 17460 -17461 -177 17463 0 17459 17460 -17461 -177 -17464 0 c 2+1 --> break c (-b^{59, 3}_2 ∧ b^{59, 3}_1 ∧ -b^{59, 3}_0 ∧ p_177) -> break c in CNF: c b^{59, 3}_2 ∨ -b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ -p_177 ∨ break c in DIMACS: 17459 -17460 17461 -177 1162 0 c 2-1 --> 1 c (-b^{59, 3}_2 ∧ b^{59, 3}_1 ∧ -b^{59, 3}_0 ∧ -p_177) -> (-b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ b^{59, 4}_0) c in CNF: c b^{59, 3}_2 ∨ -b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ p_177 ∨ -b^{59, 4}_2 c b^{59, 3}_2 ∨ -b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ p_177 ∨ -b^{59, 4}_1 c b^{59, 3}_2 ∨ -b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ p_177 ∨ b^{59, 4}_0 c in DIMACS: 17459 -17460 17461 177 -17462 0 17459 -17460 17461 177 -17463 0 17459 -17460 17461 177 17464 0 c 1-1 --> 0 c (-b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ b^{59, 3}_0 ∧ -p_177) -> (-b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ -b^{59, 4}_0) c in CNF: c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ p_177 ∨ -b^{59, 4}_2 c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ p_177 ∨ -b^{59, 4}_1 c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ p_177 ∨ -b^{59, 4}_0 c in DIMACS: 17459 17460 -17461 177 -17462 0 17459 17460 -17461 177 -17463 0 17459 17460 -17461 177 -17464 0 c 0-1 --> -1 c (-b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ -b^{59, 3}_0 ∧ -p_177) -> ( b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ b^{59, 4}_0) c in CNF: c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ p_177 ∨ b^{59, 4}_2 c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ p_177 ∨ -b^{59, 4}_1 c b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ p_177 ∨ b^{59, 4}_0 c in DIMACS: 17459 17460 17461 177 17462 0 17459 17460 17461 177 -17463 0 17459 17460 17461 177 17464 0 c -1-1 --> -2 c ( b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ b^{59, 3}_0 ∧ -p_177) -> ( b^{59, 4}_2 ∧ b^{59, 4}_1 ∧ -b^{59, 4}_0) c in CNF: c -b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ p_177 ∨ b^{59, 4}_2 c -b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ p_177 ∨ b^{59, 4}_1 c -b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ p_177 ∨ -b^{59, 4}_0 c in DIMACS: -17459 17460 -17461 177 17462 0 -17459 17460 -17461 177 17463 0 -17459 17460 -17461 177 -17464 0 c -2-1 --> break c ( b^{59, 3}_2 ∧ b^{59, 3}_1 ∧ -b^{59, 3}_0 ∧ -p_177) -> break c in CNF: c -b^{59, 3}_2 ∨ -b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ p_177 ∨ break c in DIMACS: -17459 -17460 17461 177 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 3}_2 ∧ -b^{59, 3}_1 ∧ -b^{59, 3}_0 ∧ true) c in CNF: c -b^{59, 3}_2 ∨ b^{59, 3}_1 ∨ b^{59, 3}_0 ∨ false c in DIMACS: -17459 17460 17461 0 c 3 does not represent an automaton state. c -(-b^{59, 3}_2 ∧ b^{59, 3}_1 ∧ b^{59, 3}_0 ∧ true) c in CNF: c b^{59, 3}_2 ∨ -b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ false c in DIMACS: 17459 -17460 -17461 0 c -3 does not represent an automaton state. c -( b^{59, 3}_2 ∧ b^{59, 3}_1 ∧ b^{59, 3}_0 ∧ true) c in CNF: c -b^{59, 3}_2 ∨ -b^{59, 3}_1 ∨ -b^{59, 3}_0 ∨ false c in DIMACS: -17459 -17460 -17461 0 c i = 4 c -2+1 --> -1 c ( b^{59, 4}_2 ∧ b^{59, 4}_1 ∧ -b^{59, 4}_0 ∧ p_236) -> ( b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ b^{59, 5}_0) c in CNF: c -b^{59, 4}_2 ∨ -b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ -p_236 ∨ b^{59, 5}_2 c -b^{59, 4}_2 ∨ -b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ -p_236 ∨ -b^{59, 5}_1 c -b^{59, 4}_2 ∨ -b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ -p_236 ∨ b^{59, 5}_0 c in DIMACS: -17462 -17463 17464 -236 17465 0 -17462 -17463 17464 -236 -17466 0 -17462 -17463 17464 -236 17467 0 c -1+1 --> 0 c ( b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ b^{59, 4}_0 ∧ p_236) -> (-b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ -b^{59, 5}_0) c in CNF: c -b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ -p_236 ∨ -b^{59, 5}_2 c -b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ -p_236 ∨ -b^{59, 5}_1 c -b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ -p_236 ∨ -b^{59, 5}_0 c in DIMACS: -17462 17463 -17464 -236 -17465 0 -17462 17463 -17464 -236 -17466 0 -17462 17463 -17464 -236 -17467 0 c 0+1 --> 1 c (-b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ -b^{59, 4}_0 ∧ p_236) -> (-b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ b^{59, 5}_0) c in CNF: c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ -p_236 ∨ -b^{59, 5}_2 c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ -p_236 ∨ -b^{59, 5}_1 c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ -p_236 ∨ b^{59, 5}_0 c in DIMACS: 17462 17463 17464 -236 -17465 0 17462 17463 17464 -236 -17466 0 17462 17463 17464 -236 17467 0 c 1+1 --> 2 c (-b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ b^{59, 4}_0 ∧ p_236) -> (-b^{59, 5}_2 ∧ b^{59, 5}_1 ∧ -b^{59, 5}_0) c in CNF: c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ -p_236 ∨ -b^{59, 5}_2 c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ -p_236 ∨ b^{59, 5}_1 c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ -p_236 ∨ -b^{59, 5}_0 c in DIMACS: 17462 17463 -17464 -236 -17465 0 17462 17463 -17464 -236 17466 0 17462 17463 -17464 -236 -17467 0 c 2+1 --> break c (-b^{59, 4}_2 ∧ b^{59, 4}_1 ∧ -b^{59, 4}_0 ∧ p_236) -> break c in CNF: c b^{59, 4}_2 ∨ -b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ -p_236 ∨ break c in DIMACS: 17462 -17463 17464 -236 1162 0 c 2-1 --> 1 c (-b^{59, 4}_2 ∧ b^{59, 4}_1 ∧ -b^{59, 4}_0 ∧ -p_236) -> (-b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ b^{59, 5}_0) c in CNF: c b^{59, 4}_2 ∨ -b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ p_236 ∨ -b^{59, 5}_2 c b^{59, 4}_2 ∨ -b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ p_236 ∨ -b^{59, 5}_1 c b^{59, 4}_2 ∨ -b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ p_236 ∨ b^{59, 5}_0 c in DIMACS: 17462 -17463 17464 236 -17465 0 17462 -17463 17464 236 -17466 0 17462 -17463 17464 236 17467 0 c 1-1 --> 0 c (-b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ b^{59, 4}_0 ∧ -p_236) -> (-b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ -b^{59, 5}_0) c in CNF: c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ p_236 ∨ -b^{59, 5}_2 c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ p_236 ∨ -b^{59, 5}_1 c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ p_236 ∨ -b^{59, 5}_0 c in DIMACS: 17462 17463 -17464 236 -17465 0 17462 17463 -17464 236 -17466 0 17462 17463 -17464 236 -17467 0 c 0-1 --> -1 c (-b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ -b^{59, 4}_0 ∧ -p_236) -> ( b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ b^{59, 5}_0) c in CNF: c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ p_236 ∨ b^{59, 5}_2 c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ p_236 ∨ -b^{59, 5}_1 c b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ p_236 ∨ b^{59, 5}_0 c in DIMACS: 17462 17463 17464 236 17465 0 17462 17463 17464 236 -17466 0 17462 17463 17464 236 17467 0 c -1-1 --> -2 c ( b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ b^{59, 4}_0 ∧ -p_236) -> ( b^{59, 5}_2 ∧ b^{59, 5}_1 ∧ -b^{59, 5}_0) c in CNF: c -b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ p_236 ∨ b^{59, 5}_2 c -b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ p_236 ∨ b^{59, 5}_1 c -b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ p_236 ∨ -b^{59, 5}_0 c in DIMACS: -17462 17463 -17464 236 17465 0 -17462 17463 -17464 236 17466 0 -17462 17463 -17464 236 -17467 0 c -2-1 --> break c ( b^{59, 4}_2 ∧ b^{59, 4}_1 ∧ -b^{59, 4}_0 ∧ -p_236) -> break c in CNF: c -b^{59, 4}_2 ∨ -b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ p_236 ∨ break c in DIMACS: -17462 -17463 17464 236 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 4}_2 ∧ -b^{59, 4}_1 ∧ -b^{59, 4}_0 ∧ true) c in CNF: c -b^{59, 4}_2 ∨ b^{59, 4}_1 ∨ b^{59, 4}_0 ∨ false c in DIMACS: -17462 17463 17464 0 c 3 does not represent an automaton state. c -(-b^{59, 4}_2 ∧ b^{59, 4}_1 ∧ b^{59, 4}_0 ∧ true) c in CNF: c b^{59, 4}_2 ∨ -b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ false c in DIMACS: 17462 -17463 -17464 0 c -3 does not represent an automaton state. c -( b^{59, 4}_2 ∧ b^{59, 4}_1 ∧ b^{59, 4}_0 ∧ true) c in CNF: c -b^{59, 4}_2 ∨ -b^{59, 4}_1 ∨ -b^{59, 4}_0 ∨ false c in DIMACS: -17462 -17463 -17464 0 c i = 5 c -2+1 --> -1 c ( b^{59, 5}_2 ∧ b^{59, 5}_1 ∧ -b^{59, 5}_0 ∧ p_295) -> ( b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ b^{59, 6}_0) c in CNF: c -b^{59, 5}_2 ∨ -b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ -p_295 ∨ b^{59, 6}_2 c -b^{59, 5}_2 ∨ -b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ -p_295 ∨ -b^{59, 6}_1 c -b^{59, 5}_2 ∨ -b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ -p_295 ∨ b^{59, 6}_0 c in DIMACS: -17465 -17466 17467 -295 17468 0 -17465 -17466 17467 -295 -17469 0 -17465 -17466 17467 -295 17470 0 c -1+1 --> 0 c ( b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ b^{59, 5}_0 ∧ p_295) -> (-b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ -b^{59, 6}_0) c in CNF: c -b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ -p_295 ∨ -b^{59, 6}_2 c -b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ -p_295 ∨ -b^{59, 6}_1 c -b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ -p_295 ∨ -b^{59, 6}_0 c in DIMACS: -17465 17466 -17467 -295 -17468 0 -17465 17466 -17467 -295 -17469 0 -17465 17466 -17467 -295 -17470 0 c 0+1 --> 1 c (-b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ -b^{59, 5}_0 ∧ p_295) -> (-b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ b^{59, 6}_0) c in CNF: c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ -p_295 ∨ -b^{59, 6}_2 c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ -p_295 ∨ -b^{59, 6}_1 c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ -p_295 ∨ b^{59, 6}_0 c in DIMACS: 17465 17466 17467 -295 -17468 0 17465 17466 17467 -295 -17469 0 17465 17466 17467 -295 17470 0 c 1+1 --> 2 c (-b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ b^{59, 5}_0 ∧ p_295) -> (-b^{59, 6}_2 ∧ b^{59, 6}_1 ∧ -b^{59, 6}_0) c in CNF: c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ -p_295 ∨ -b^{59, 6}_2 c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ -p_295 ∨ b^{59, 6}_1 c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ -p_295 ∨ -b^{59, 6}_0 c in DIMACS: 17465 17466 -17467 -295 -17468 0 17465 17466 -17467 -295 17469 0 17465 17466 -17467 -295 -17470 0 c 2+1 --> break c (-b^{59, 5}_2 ∧ b^{59, 5}_1 ∧ -b^{59, 5}_0 ∧ p_295) -> break c in CNF: c b^{59, 5}_2 ∨ -b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ -p_295 ∨ break c in DIMACS: 17465 -17466 17467 -295 1162 0 c 2-1 --> 1 c (-b^{59, 5}_2 ∧ b^{59, 5}_1 ∧ -b^{59, 5}_0 ∧ -p_295) -> (-b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ b^{59, 6}_0) c in CNF: c b^{59, 5}_2 ∨ -b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ p_295 ∨ -b^{59, 6}_2 c b^{59, 5}_2 ∨ -b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ p_295 ∨ -b^{59, 6}_1 c b^{59, 5}_2 ∨ -b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ p_295 ∨ b^{59, 6}_0 c in DIMACS: 17465 -17466 17467 295 -17468 0 17465 -17466 17467 295 -17469 0 17465 -17466 17467 295 17470 0 c 1-1 --> 0 c (-b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ b^{59, 5}_0 ∧ -p_295) -> (-b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ -b^{59, 6}_0) c in CNF: c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ p_295 ∨ -b^{59, 6}_2 c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ p_295 ∨ -b^{59, 6}_1 c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ p_295 ∨ -b^{59, 6}_0 c in DIMACS: 17465 17466 -17467 295 -17468 0 17465 17466 -17467 295 -17469 0 17465 17466 -17467 295 -17470 0 c 0-1 --> -1 c (-b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ -b^{59, 5}_0 ∧ -p_295) -> ( b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ b^{59, 6}_0) c in CNF: c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ p_295 ∨ b^{59, 6}_2 c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ p_295 ∨ -b^{59, 6}_1 c b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ p_295 ∨ b^{59, 6}_0 c in DIMACS: 17465 17466 17467 295 17468 0 17465 17466 17467 295 -17469 0 17465 17466 17467 295 17470 0 c -1-1 --> -2 c ( b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ b^{59, 5}_0 ∧ -p_295) -> ( b^{59, 6}_2 ∧ b^{59, 6}_1 ∧ -b^{59, 6}_0) c in CNF: c -b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ p_295 ∨ b^{59, 6}_2 c -b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ p_295 ∨ b^{59, 6}_1 c -b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ p_295 ∨ -b^{59, 6}_0 c in DIMACS: -17465 17466 -17467 295 17468 0 -17465 17466 -17467 295 17469 0 -17465 17466 -17467 295 -17470 0 c -2-1 --> break c ( b^{59, 5}_2 ∧ b^{59, 5}_1 ∧ -b^{59, 5}_0 ∧ -p_295) -> break c in CNF: c -b^{59, 5}_2 ∨ -b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ p_295 ∨ break c in DIMACS: -17465 -17466 17467 295 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 5}_2 ∧ -b^{59, 5}_1 ∧ -b^{59, 5}_0 ∧ true) c in CNF: c -b^{59, 5}_2 ∨ b^{59, 5}_1 ∨ b^{59, 5}_0 ∨ false c in DIMACS: -17465 17466 17467 0 c 3 does not represent an automaton state. c -(-b^{59, 5}_2 ∧ b^{59, 5}_1 ∧ b^{59, 5}_0 ∧ true) c in CNF: c b^{59, 5}_2 ∨ -b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ false c in DIMACS: 17465 -17466 -17467 0 c -3 does not represent an automaton state. c -( b^{59, 5}_2 ∧ b^{59, 5}_1 ∧ b^{59, 5}_0 ∧ true) c in CNF: c -b^{59, 5}_2 ∨ -b^{59, 5}_1 ∨ -b^{59, 5}_0 ∨ false c in DIMACS: -17465 -17466 -17467 0 c i = 6 c -2+1 --> -1 c ( b^{59, 6}_2 ∧ b^{59, 6}_1 ∧ -b^{59, 6}_0 ∧ p_354) -> ( b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ b^{59, 7}_0) c in CNF: c -b^{59, 6}_2 ∨ -b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ -p_354 ∨ b^{59, 7}_2 c -b^{59, 6}_2 ∨ -b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ -p_354 ∨ -b^{59, 7}_1 c -b^{59, 6}_2 ∨ -b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ -p_354 ∨ b^{59, 7}_0 c in DIMACS: -17468 -17469 17470 -354 17471 0 -17468 -17469 17470 -354 -17472 0 -17468 -17469 17470 -354 17473 0 c -1+1 --> 0 c ( b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ b^{59, 6}_0 ∧ p_354) -> (-b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ -b^{59, 7}_0) c in CNF: c -b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ -p_354 ∨ -b^{59, 7}_2 c -b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ -p_354 ∨ -b^{59, 7}_1 c -b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ -p_354 ∨ -b^{59, 7}_0 c in DIMACS: -17468 17469 -17470 -354 -17471 0 -17468 17469 -17470 -354 -17472 0 -17468 17469 -17470 -354 -17473 0 c 0+1 --> 1 c (-b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ -b^{59, 6}_0 ∧ p_354) -> (-b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ b^{59, 7}_0) c in CNF: c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ -p_354 ∨ -b^{59, 7}_2 c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ -p_354 ∨ -b^{59, 7}_1 c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ -p_354 ∨ b^{59, 7}_0 c in DIMACS: 17468 17469 17470 -354 -17471 0 17468 17469 17470 -354 -17472 0 17468 17469 17470 -354 17473 0 c 1+1 --> 2 c (-b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ b^{59, 6}_0 ∧ p_354) -> (-b^{59, 7}_2 ∧ b^{59, 7}_1 ∧ -b^{59, 7}_0) c in CNF: c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ -p_354 ∨ -b^{59, 7}_2 c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ -p_354 ∨ b^{59, 7}_1 c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ -p_354 ∨ -b^{59, 7}_0 c in DIMACS: 17468 17469 -17470 -354 -17471 0 17468 17469 -17470 -354 17472 0 17468 17469 -17470 -354 -17473 0 c 2+1 --> break c (-b^{59, 6}_2 ∧ b^{59, 6}_1 ∧ -b^{59, 6}_0 ∧ p_354) -> break c in CNF: c b^{59, 6}_2 ∨ -b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ -p_354 ∨ break c in DIMACS: 17468 -17469 17470 -354 1162 0 c 2-1 --> 1 c (-b^{59, 6}_2 ∧ b^{59, 6}_1 ∧ -b^{59, 6}_0 ∧ -p_354) -> (-b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ b^{59, 7}_0) c in CNF: c b^{59, 6}_2 ∨ -b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ p_354 ∨ -b^{59, 7}_2 c b^{59, 6}_2 ∨ -b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ p_354 ∨ -b^{59, 7}_1 c b^{59, 6}_2 ∨ -b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ p_354 ∨ b^{59, 7}_0 c in DIMACS: 17468 -17469 17470 354 -17471 0 17468 -17469 17470 354 -17472 0 17468 -17469 17470 354 17473 0 c 1-1 --> 0 c (-b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ b^{59, 6}_0 ∧ -p_354) -> (-b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ -b^{59, 7}_0) c in CNF: c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ p_354 ∨ -b^{59, 7}_2 c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ p_354 ∨ -b^{59, 7}_1 c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ p_354 ∨ -b^{59, 7}_0 c in DIMACS: 17468 17469 -17470 354 -17471 0 17468 17469 -17470 354 -17472 0 17468 17469 -17470 354 -17473 0 c 0-1 --> -1 c (-b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ -b^{59, 6}_0 ∧ -p_354) -> ( b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ b^{59, 7}_0) c in CNF: c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ p_354 ∨ b^{59, 7}_2 c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ p_354 ∨ -b^{59, 7}_1 c b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ p_354 ∨ b^{59, 7}_0 c in DIMACS: 17468 17469 17470 354 17471 0 17468 17469 17470 354 -17472 0 17468 17469 17470 354 17473 0 c -1-1 --> -2 c ( b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ b^{59, 6}_0 ∧ -p_354) -> ( b^{59, 7}_2 ∧ b^{59, 7}_1 ∧ -b^{59, 7}_0) c in CNF: c -b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ p_354 ∨ b^{59, 7}_2 c -b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ p_354 ∨ b^{59, 7}_1 c -b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ p_354 ∨ -b^{59, 7}_0 c in DIMACS: -17468 17469 -17470 354 17471 0 -17468 17469 -17470 354 17472 0 -17468 17469 -17470 354 -17473 0 c -2-1 --> break c ( b^{59, 6}_2 ∧ b^{59, 6}_1 ∧ -b^{59, 6}_0 ∧ -p_354) -> break c in CNF: c -b^{59, 6}_2 ∨ -b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ p_354 ∨ break c in DIMACS: -17468 -17469 17470 354 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 6}_2 ∧ -b^{59, 6}_1 ∧ -b^{59, 6}_0 ∧ true) c in CNF: c -b^{59, 6}_2 ∨ b^{59, 6}_1 ∨ b^{59, 6}_0 ∨ false c in DIMACS: -17468 17469 17470 0 c 3 does not represent an automaton state. c -(-b^{59, 6}_2 ∧ b^{59, 6}_1 ∧ b^{59, 6}_0 ∧ true) c in CNF: c b^{59, 6}_2 ∨ -b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ false c in DIMACS: 17468 -17469 -17470 0 c -3 does not represent an automaton state. c -( b^{59, 6}_2 ∧ b^{59, 6}_1 ∧ b^{59, 6}_0 ∧ true) c in CNF: c -b^{59, 6}_2 ∨ -b^{59, 6}_1 ∨ -b^{59, 6}_0 ∨ false c in DIMACS: -17468 -17469 -17470 0 c i = 7 c -2+1 --> -1 c ( b^{59, 7}_2 ∧ b^{59, 7}_1 ∧ -b^{59, 7}_0 ∧ p_413) -> ( b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ b^{59, 8}_0) c in CNF: c -b^{59, 7}_2 ∨ -b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ -p_413 ∨ b^{59, 8}_2 c -b^{59, 7}_2 ∨ -b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ -p_413 ∨ -b^{59, 8}_1 c -b^{59, 7}_2 ∨ -b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ -p_413 ∨ b^{59, 8}_0 c in DIMACS: -17471 -17472 17473 -413 17474 0 -17471 -17472 17473 -413 -17475 0 -17471 -17472 17473 -413 17476 0 c -1+1 --> 0 c ( b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ b^{59, 7}_0 ∧ p_413) -> (-b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ -b^{59, 8}_0) c in CNF: c -b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ -p_413 ∨ -b^{59, 8}_2 c -b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ -p_413 ∨ -b^{59, 8}_1 c -b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ -p_413 ∨ -b^{59, 8}_0 c in DIMACS: -17471 17472 -17473 -413 -17474 0 -17471 17472 -17473 -413 -17475 0 -17471 17472 -17473 -413 -17476 0 c 0+1 --> 1 c (-b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ -b^{59, 7}_0 ∧ p_413) -> (-b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ b^{59, 8}_0) c in CNF: c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ -p_413 ∨ -b^{59, 8}_2 c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ -p_413 ∨ -b^{59, 8}_1 c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ -p_413 ∨ b^{59, 8}_0 c in DIMACS: 17471 17472 17473 -413 -17474 0 17471 17472 17473 -413 -17475 0 17471 17472 17473 -413 17476 0 c 1+1 --> 2 c (-b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ b^{59, 7}_0 ∧ p_413) -> (-b^{59, 8}_2 ∧ b^{59, 8}_1 ∧ -b^{59, 8}_0) c in CNF: c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ -p_413 ∨ -b^{59, 8}_2 c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ -p_413 ∨ b^{59, 8}_1 c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ -p_413 ∨ -b^{59, 8}_0 c in DIMACS: 17471 17472 -17473 -413 -17474 0 17471 17472 -17473 -413 17475 0 17471 17472 -17473 -413 -17476 0 c 2+1 --> break c (-b^{59, 7}_2 ∧ b^{59, 7}_1 ∧ -b^{59, 7}_0 ∧ p_413) -> break c in CNF: c b^{59, 7}_2 ∨ -b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ -p_413 ∨ break c in DIMACS: 17471 -17472 17473 -413 1162 0 c 2-1 --> 1 c (-b^{59, 7}_2 ∧ b^{59, 7}_1 ∧ -b^{59, 7}_0 ∧ -p_413) -> (-b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ b^{59, 8}_0) c in CNF: c b^{59, 7}_2 ∨ -b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ p_413 ∨ -b^{59, 8}_2 c b^{59, 7}_2 ∨ -b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ p_413 ∨ -b^{59, 8}_1 c b^{59, 7}_2 ∨ -b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ p_413 ∨ b^{59, 8}_0 c in DIMACS: 17471 -17472 17473 413 -17474 0 17471 -17472 17473 413 -17475 0 17471 -17472 17473 413 17476 0 c 1-1 --> 0 c (-b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ b^{59, 7}_0 ∧ -p_413) -> (-b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ -b^{59, 8}_0) c in CNF: c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ p_413 ∨ -b^{59, 8}_2 c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ p_413 ∨ -b^{59, 8}_1 c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ p_413 ∨ -b^{59, 8}_0 c in DIMACS: 17471 17472 -17473 413 -17474 0 17471 17472 -17473 413 -17475 0 17471 17472 -17473 413 -17476 0 c 0-1 --> -1 c (-b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ -b^{59, 7}_0 ∧ -p_413) -> ( b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ b^{59, 8}_0) c in CNF: c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ p_413 ∨ b^{59, 8}_2 c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ p_413 ∨ -b^{59, 8}_1 c b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ p_413 ∨ b^{59, 8}_0 c in DIMACS: 17471 17472 17473 413 17474 0 17471 17472 17473 413 -17475 0 17471 17472 17473 413 17476 0 c -1-1 --> -2 c ( b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ b^{59, 7}_0 ∧ -p_413) -> ( b^{59, 8}_2 ∧ b^{59, 8}_1 ∧ -b^{59, 8}_0) c in CNF: c -b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ p_413 ∨ b^{59, 8}_2 c -b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ p_413 ∨ b^{59, 8}_1 c -b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ p_413 ∨ -b^{59, 8}_0 c in DIMACS: -17471 17472 -17473 413 17474 0 -17471 17472 -17473 413 17475 0 -17471 17472 -17473 413 -17476 0 c -2-1 --> break c ( b^{59, 7}_2 ∧ b^{59, 7}_1 ∧ -b^{59, 7}_0 ∧ -p_413) -> break c in CNF: c -b^{59, 7}_2 ∨ -b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ p_413 ∨ break c in DIMACS: -17471 -17472 17473 413 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 7}_2 ∧ -b^{59, 7}_1 ∧ -b^{59, 7}_0 ∧ true) c in CNF: c -b^{59, 7}_2 ∨ b^{59, 7}_1 ∨ b^{59, 7}_0 ∨ false c in DIMACS: -17471 17472 17473 0 c 3 does not represent an automaton state. c -(-b^{59, 7}_2 ∧ b^{59, 7}_1 ∧ b^{59, 7}_0 ∧ true) c in CNF: c b^{59, 7}_2 ∨ -b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ false c in DIMACS: 17471 -17472 -17473 0 c -3 does not represent an automaton state. c -( b^{59, 7}_2 ∧ b^{59, 7}_1 ∧ b^{59, 7}_0 ∧ true) c in CNF: c -b^{59, 7}_2 ∨ -b^{59, 7}_1 ∨ -b^{59, 7}_0 ∨ false c in DIMACS: -17471 -17472 -17473 0 c i = 8 c -2+1 --> -1 c ( b^{59, 8}_2 ∧ b^{59, 8}_1 ∧ -b^{59, 8}_0 ∧ p_472) -> ( b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ b^{59, 9}_0) c in CNF: c -b^{59, 8}_2 ∨ -b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ -p_472 ∨ b^{59, 9}_2 c -b^{59, 8}_2 ∨ -b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ -p_472 ∨ -b^{59, 9}_1 c -b^{59, 8}_2 ∨ -b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ -p_472 ∨ b^{59, 9}_0 c in DIMACS: -17474 -17475 17476 -472 17477 0 -17474 -17475 17476 -472 -17478 0 -17474 -17475 17476 -472 17479 0 c -1+1 --> 0 c ( b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ b^{59, 8}_0 ∧ p_472) -> (-b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ -b^{59, 9}_0) c in CNF: c -b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ -p_472 ∨ -b^{59, 9}_2 c -b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ -p_472 ∨ -b^{59, 9}_1 c -b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ -p_472 ∨ -b^{59, 9}_0 c in DIMACS: -17474 17475 -17476 -472 -17477 0 -17474 17475 -17476 -472 -17478 0 -17474 17475 -17476 -472 -17479 0 c 0+1 --> 1 c (-b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ -b^{59, 8}_0 ∧ p_472) -> (-b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ b^{59, 9}_0) c in CNF: c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ -p_472 ∨ -b^{59, 9}_2 c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ -p_472 ∨ -b^{59, 9}_1 c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ -p_472 ∨ b^{59, 9}_0 c in DIMACS: 17474 17475 17476 -472 -17477 0 17474 17475 17476 -472 -17478 0 17474 17475 17476 -472 17479 0 c 1+1 --> 2 c (-b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ b^{59, 8}_0 ∧ p_472) -> (-b^{59, 9}_2 ∧ b^{59, 9}_1 ∧ -b^{59, 9}_0) c in CNF: c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ -p_472 ∨ -b^{59, 9}_2 c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ -p_472 ∨ b^{59, 9}_1 c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ -p_472 ∨ -b^{59, 9}_0 c in DIMACS: 17474 17475 -17476 -472 -17477 0 17474 17475 -17476 -472 17478 0 17474 17475 -17476 -472 -17479 0 c 2+1 --> break c (-b^{59, 8}_2 ∧ b^{59, 8}_1 ∧ -b^{59, 8}_0 ∧ p_472) -> break c in CNF: c b^{59, 8}_2 ∨ -b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ -p_472 ∨ break c in DIMACS: 17474 -17475 17476 -472 1162 0 c 2-1 --> 1 c (-b^{59, 8}_2 ∧ b^{59, 8}_1 ∧ -b^{59, 8}_0 ∧ -p_472) -> (-b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ b^{59, 9}_0) c in CNF: c b^{59, 8}_2 ∨ -b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ p_472 ∨ -b^{59, 9}_2 c b^{59, 8}_2 ∨ -b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ p_472 ∨ -b^{59, 9}_1 c b^{59, 8}_2 ∨ -b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ p_472 ∨ b^{59, 9}_0 c in DIMACS: 17474 -17475 17476 472 -17477 0 17474 -17475 17476 472 -17478 0 17474 -17475 17476 472 17479 0 c 1-1 --> 0 c (-b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ b^{59, 8}_0 ∧ -p_472) -> (-b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ -b^{59, 9}_0) c in CNF: c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ p_472 ∨ -b^{59, 9}_2 c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ p_472 ∨ -b^{59, 9}_1 c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ p_472 ∨ -b^{59, 9}_0 c in DIMACS: 17474 17475 -17476 472 -17477 0 17474 17475 -17476 472 -17478 0 17474 17475 -17476 472 -17479 0 c 0-1 --> -1 c (-b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ -b^{59, 8}_0 ∧ -p_472) -> ( b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ b^{59, 9}_0) c in CNF: c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ p_472 ∨ b^{59, 9}_2 c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ p_472 ∨ -b^{59, 9}_1 c b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ p_472 ∨ b^{59, 9}_0 c in DIMACS: 17474 17475 17476 472 17477 0 17474 17475 17476 472 -17478 0 17474 17475 17476 472 17479 0 c -1-1 --> -2 c ( b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ b^{59, 8}_0 ∧ -p_472) -> ( b^{59, 9}_2 ∧ b^{59, 9}_1 ∧ -b^{59, 9}_0) c in CNF: c -b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ p_472 ∨ b^{59, 9}_2 c -b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ p_472 ∨ b^{59, 9}_1 c -b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ p_472 ∨ -b^{59, 9}_0 c in DIMACS: -17474 17475 -17476 472 17477 0 -17474 17475 -17476 472 17478 0 -17474 17475 -17476 472 -17479 0 c -2-1 --> break c ( b^{59, 8}_2 ∧ b^{59, 8}_1 ∧ -b^{59, 8}_0 ∧ -p_472) -> break c in CNF: c -b^{59, 8}_2 ∨ -b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ p_472 ∨ break c in DIMACS: -17474 -17475 17476 472 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 8}_2 ∧ -b^{59, 8}_1 ∧ -b^{59, 8}_0 ∧ true) c in CNF: c -b^{59, 8}_2 ∨ b^{59, 8}_1 ∨ b^{59, 8}_0 ∨ false c in DIMACS: -17474 17475 17476 0 c 3 does not represent an automaton state. c -(-b^{59, 8}_2 ∧ b^{59, 8}_1 ∧ b^{59, 8}_0 ∧ true) c in CNF: c b^{59, 8}_2 ∨ -b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ false c in DIMACS: 17474 -17475 -17476 0 c -3 does not represent an automaton state. c -( b^{59, 8}_2 ∧ b^{59, 8}_1 ∧ b^{59, 8}_0 ∧ true) c in CNF: c -b^{59, 8}_2 ∨ -b^{59, 8}_1 ∨ -b^{59, 8}_0 ∨ false c in DIMACS: -17474 -17475 -17476 0 c i = 9 c -2+1 --> -1 c ( b^{59, 9}_2 ∧ b^{59, 9}_1 ∧ -b^{59, 9}_0 ∧ p_531) -> ( b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ b^{59, 10}_0) c in CNF: c -b^{59, 9}_2 ∨ -b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ -p_531 ∨ b^{59, 10}_2 c -b^{59, 9}_2 ∨ -b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ -p_531 ∨ -b^{59, 10}_1 c -b^{59, 9}_2 ∨ -b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ -p_531 ∨ b^{59, 10}_0 c in DIMACS: -17477 -17478 17479 -531 17480 0 -17477 -17478 17479 -531 -17481 0 -17477 -17478 17479 -531 17482 0 c -1+1 --> 0 c ( b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ b^{59, 9}_0 ∧ p_531) -> (-b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ -b^{59, 10}_0) c in CNF: c -b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ -p_531 ∨ -b^{59, 10}_2 c -b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ -p_531 ∨ -b^{59, 10}_1 c -b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ -p_531 ∨ -b^{59, 10}_0 c in DIMACS: -17477 17478 -17479 -531 -17480 0 -17477 17478 -17479 -531 -17481 0 -17477 17478 -17479 -531 -17482 0 c 0+1 --> 1 c (-b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ -b^{59, 9}_0 ∧ p_531) -> (-b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ b^{59, 10}_0) c in CNF: c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ -p_531 ∨ -b^{59, 10}_2 c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ -p_531 ∨ -b^{59, 10}_1 c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ -p_531 ∨ b^{59, 10}_0 c in DIMACS: 17477 17478 17479 -531 -17480 0 17477 17478 17479 -531 -17481 0 17477 17478 17479 -531 17482 0 c 1+1 --> 2 c (-b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ b^{59, 9}_0 ∧ p_531) -> (-b^{59, 10}_2 ∧ b^{59, 10}_1 ∧ -b^{59, 10}_0) c in CNF: c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ -p_531 ∨ -b^{59, 10}_2 c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ -p_531 ∨ b^{59, 10}_1 c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ -p_531 ∨ -b^{59, 10}_0 c in DIMACS: 17477 17478 -17479 -531 -17480 0 17477 17478 -17479 -531 17481 0 17477 17478 -17479 -531 -17482 0 c 2+1 --> break c (-b^{59, 9}_2 ∧ b^{59, 9}_1 ∧ -b^{59, 9}_0 ∧ p_531) -> break c in CNF: c b^{59, 9}_2 ∨ -b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ -p_531 ∨ break c in DIMACS: 17477 -17478 17479 -531 1162 0 c 2-1 --> 1 c (-b^{59, 9}_2 ∧ b^{59, 9}_1 ∧ -b^{59, 9}_0 ∧ -p_531) -> (-b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ b^{59, 10}_0) c in CNF: c b^{59, 9}_2 ∨ -b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ p_531 ∨ -b^{59, 10}_2 c b^{59, 9}_2 ∨ -b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ p_531 ∨ -b^{59, 10}_1 c b^{59, 9}_2 ∨ -b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ p_531 ∨ b^{59, 10}_0 c in DIMACS: 17477 -17478 17479 531 -17480 0 17477 -17478 17479 531 -17481 0 17477 -17478 17479 531 17482 0 c 1-1 --> 0 c (-b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ b^{59, 9}_0 ∧ -p_531) -> (-b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ -b^{59, 10}_0) c in CNF: c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ p_531 ∨ -b^{59, 10}_2 c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ p_531 ∨ -b^{59, 10}_1 c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ p_531 ∨ -b^{59, 10}_0 c in DIMACS: 17477 17478 -17479 531 -17480 0 17477 17478 -17479 531 -17481 0 17477 17478 -17479 531 -17482 0 c 0-1 --> -1 c (-b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ -b^{59, 9}_0 ∧ -p_531) -> ( b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ b^{59, 10}_0) c in CNF: c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ p_531 ∨ b^{59, 10}_2 c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ p_531 ∨ -b^{59, 10}_1 c b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ p_531 ∨ b^{59, 10}_0 c in DIMACS: 17477 17478 17479 531 17480 0 17477 17478 17479 531 -17481 0 17477 17478 17479 531 17482 0 c -1-1 --> -2 c ( b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ b^{59, 9}_0 ∧ -p_531) -> ( b^{59, 10}_2 ∧ b^{59, 10}_1 ∧ -b^{59, 10}_0) c in CNF: c -b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ p_531 ∨ b^{59, 10}_2 c -b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ p_531 ∨ b^{59, 10}_1 c -b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ p_531 ∨ -b^{59, 10}_0 c in DIMACS: -17477 17478 -17479 531 17480 0 -17477 17478 -17479 531 17481 0 -17477 17478 -17479 531 -17482 0 c -2-1 --> break c ( b^{59, 9}_2 ∧ b^{59, 9}_1 ∧ -b^{59, 9}_0 ∧ -p_531) -> break c in CNF: c -b^{59, 9}_2 ∨ -b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ p_531 ∨ break c in DIMACS: -17477 -17478 17479 531 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 9}_2 ∧ -b^{59, 9}_1 ∧ -b^{59, 9}_0 ∧ true) c in CNF: c -b^{59, 9}_2 ∨ b^{59, 9}_1 ∨ b^{59, 9}_0 ∨ false c in DIMACS: -17477 17478 17479 0 c 3 does not represent an automaton state. c -(-b^{59, 9}_2 ∧ b^{59, 9}_1 ∧ b^{59, 9}_0 ∧ true) c in CNF: c b^{59, 9}_2 ∨ -b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ false c in DIMACS: 17477 -17478 -17479 0 c -3 does not represent an automaton state. c -( b^{59, 9}_2 ∧ b^{59, 9}_1 ∧ b^{59, 9}_0 ∧ true) c in CNF: c -b^{59, 9}_2 ∨ -b^{59, 9}_1 ∨ -b^{59, 9}_0 ∨ false c in DIMACS: -17477 -17478 -17479 0 c i = 10 c -2+1 --> -1 c ( b^{59, 10}_2 ∧ b^{59, 10}_1 ∧ -b^{59, 10}_0 ∧ p_590) -> ( b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ b^{59, 11}_0) c in CNF: c -b^{59, 10}_2 ∨ -b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ -p_590 ∨ b^{59, 11}_2 c -b^{59, 10}_2 ∨ -b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ -p_590 ∨ -b^{59, 11}_1 c -b^{59, 10}_2 ∨ -b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ -p_590 ∨ b^{59, 11}_0 c in DIMACS: -17480 -17481 17482 -590 17483 0 -17480 -17481 17482 -590 -17484 0 -17480 -17481 17482 -590 17485 0 c -1+1 --> 0 c ( b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ b^{59, 10}_0 ∧ p_590) -> (-b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ -b^{59, 11}_0) c in CNF: c -b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ -p_590 ∨ -b^{59, 11}_2 c -b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ -p_590 ∨ -b^{59, 11}_1 c -b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ -p_590 ∨ -b^{59, 11}_0 c in DIMACS: -17480 17481 -17482 -590 -17483 0 -17480 17481 -17482 -590 -17484 0 -17480 17481 -17482 -590 -17485 0 c 0+1 --> 1 c (-b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ -b^{59, 10}_0 ∧ p_590) -> (-b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ b^{59, 11}_0) c in CNF: c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ -p_590 ∨ -b^{59, 11}_2 c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ -p_590 ∨ -b^{59, 11}_1 c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ -p_590 ∨ b^{59, 11}_0 c in DIMACS: 17480 17481 17482 -590 -17483 0 17480 17481 17482 -590 -17484 0 17480 17481 17482 -590 17485 0 c 1+1 --> 2 c (-b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ b^{59, 10}_0 ∧ p_590) -> (-b^{59, 11}_2 ∧ b^{59, 11}_1 ∧ -b^{59, 11}_0) c in CNF: c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ -p_590 ∨ -b^{59, 11}_2 c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ -p_590 ∨ b^{59, 11}_1 c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ -p_590 ∨ -b^{59, 11}_0 c in DIMACS: 17480 17481 -17482 -590 -17483 0 17480 17481 -17482 -590 17484 0 17480 17481 -17482 -590 -17485 0 c 2+1 --> break c (-b^{59, 10}_2 ∧ b^{59, 10}_1 ∧ -b^{59, 10}_0 ∧ p_590) -> break c in CNF: c b^{59, 10}_2 ∨ -b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ -p_590 ∨ break c in DIMACS: 17480 -17481 17482 -590 1162 0 c 2-1 --> 1 c (-b^{59, 10}_2 ∧ b^{59, 10}_1 ∧ -b^{59, 10}_0 ∧ -p_590) -> (-b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ b^{59, 11}_0) c in CNF: c b^{59, 10}_2 ∨ -b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ p_590 ∨ -b^{59, 11}_2 c b^{59, 10}_2 ∨ -b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ p_590 ∨ -b^{59, 11}_1 c b^{59, 10}_2 ∨ -b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ p_590 ∨ b^{59, 11}_0 c in DIMACS: 17480 -17481 17482 590 -17483 0 17480 -17481 17482 590 -17484 0 17480 -17481 17482 590 17485 0 c 1-1 --> 0 c (-b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ b^{59, 10}_0 ∧ -p_590) -> (-b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ -b^{59, 11}_0) c in CNF: c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ p_590 ∨ -b^{59, 11}_2 c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ p_590 ∨ -b^{59, 11}_1 c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ p_590 ∨ -b^{59, 11}_0 c in DIMACS: 17480 17481 -17482 590 -17483 0 17480 17481 -17482 590 -17484 0 17480 17481 -17482 590 -17485 0 c 0-1 --> -1 c (-b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ -b^{59, 10}_0 ∧ -p_590) -> ( b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ b^{59, 11}_0) c in CNF: c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ p_590 ∨ b^{59, 11}_2 c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ p_590 ∨ -b^{59, 11}_1 c b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ p_590 ∨ b^{59, 11}_0 c in DIMACS: 17480 17481 17482 590 17483 0 17480 17481 17482 590 -17484 0 17480 17481 17482 590 17485 0 c -1-1 --> -2 c ( b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ b^{59, 10}_0 ∧ -p_590) -> ( b^{59, 11}_2 ∧ b^{59, 11}_1 ∧ -b^{59, 11}_0) c in CNF: c -b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ p_590 ∨ b^{59, 11}_2 c -b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ p_590 ∨ b^{59, 11}_1 c -b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ p_590 ∨ -b^{59, 11}_0 c in DIMACS: -17480 17481 -17482 590 17483 0 -17480 17481 -17482 590 17484 0 -17480 17481 -17482 590 -17485 0 c -2-1 --> break c ( b^{59, 10}_2 ∧ b^{59, 10}_1 ∧ -b^{59, 10}_0 ∧ -p_590) -> break c in CNF: c -b^{59, 10}_2 ∨ -b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ p_590 ∨ break c in DIMACS: -17480 -17481 17482 590 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 10}_2 ∧ -b^{59, 10}_1 ∧ -b^{59, 10}_0 ∧ true) c in CNF: c -b^{59, 10}_2 ∨ b^{59, 10}_1 ∨ b^{59, 10}_0 ∨ false c in DIMACS: -17480 17481 17482 0 c 3 does not represent an automaton state. c -(-b^{59, 10}_2 ∧ b^{59, 10}_1 ∧ b^{59, 10}_0 ∧ true) c in CNF: c b^{59, 10}_2 ∨ -b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ false c in DIMACS: 17480 -17481 -17482 0 c -3 does not represent an automaton state. c -( b^{59, 10}_2 ∧ b^{59, 10}_1 ∧ b^{59, 10}_0 ∧ true) c in CNF: c -b^{59, 10}_2 ∨ -b^{59, 10}_1 ∨ -b^{59, 10}_0 ∨ false c in DIMACS: -17480 -17481 -17482 0 c i = 11 c -2+1 --> -1 c ( b^{59, 11}_2 ∧ b^{59, 11}_1 ∧ -b^{59, 11}_0 ∧ p_649) -> ( b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ b^{59, 12}_0) c in CNF: c -b^{59, 11}_2 ∨ -b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ -p_649 ∨ b^{59, 12}_2 c -b^{59, 11}_2 ∨ -b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ -p_649 ∨ -b^{59, 12}_1 c -b^{59, 11}_2 ∨ -b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ -p_649 ∨ b^{59, 12}_0 c in DIMACS: -17483 -17484 17485 -649 17486 0 -17483 -17484 17485 -649 -17487 0 -17483 -17484 17485 -649 17488 0 c -1+1 --> 0 c ( b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ b^{59, 11}_0 ∧ p_649) -> (-b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ -b^{59, 12}_0) c in CNF: c -b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ -p_649 ∨ -b^{59, 12}_2 c -b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ -p_649 ∨ -b^{59, 12}_1 c -b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ -p_649 ∨ -b^{59, 12}_0 c in DIMACS: -17483 17484 -17485 -649 -17486 0 -17483 17484 -17485 -649 -17487 0 -17483 17484 -17485 -649 -17488 0 c 0+1 --> 1 c (-b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ -b^{59, 11}_0 ∧ p_649) -> (-b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ b^{59, 12}_0) c in CNF: c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ -p_649 ∨ -b^{59, 12}_2 c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ -p_649 ∨ -b^{59, 12}_1 c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ -p_649 ∨ b^{59, 12}_0 c in DIMACS: 17483 17484 17485 -649 -17486 0 17483 17484 17485 -649 -17487 0 17483 17484 17485 -649 17488 0 c 1+1 --> 2 c (-b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ b^{59, 11}_0 ∧ p_649) -> (-b^{59, 12}_2 ∧ b^{59, 12}_1 ∧ -b^{59, 12}_0) c in CNF: c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ -p_649 ∨ -b^{59, 12}_2 c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ -p_649 ∨ b^{59, 12}_1 c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ -p_649 ∨ -b^{59, 12}_0 c in DIMACS: 17483 17484 -17485 -649 -17486 0 17483 17484 -17485 -649 17487 0 17483 17484 -17485 -649 -17488 0 c 2+1 --> break c (-b^{59, 11}_2 ∧ b^{59, 11}_1 ∧ -b^{59, 11}_0 ∧ p_649) -> break c in CNF: c b^{59, 11}_2 ∨ -b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ -p_649 ∨ break c in DIMACS: 17483 -17484 17485 -649 1162 0 c 2-1 --> 1 c (-b^{59, 11}_2 ∧ b^{59, 11}_1 ∧ -b^{59, 11}_0 ∧ -p_649) -> (-b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ b^{59, 12}_0) c in CNF: c b^{59, 11}_2 ∨ -b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ p_649 ∨ -b^{59, 12}_2 c b^{59, 11}_2 ∨ -b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ p_649 ∨ -b^{59, 12}_1 c b^{59, 11}_2 ∨ -b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ p_649 ∨ b^{59, 12}_0 c in DIMACS: 17483 -17484 17485 649 -17486 0 17483 -17484 17485 649 -17487 0 17483 -17484 17485 649 17488 0 c 1-1 --> 0 c (-b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ b^{59, 11}_0 ∧ -p_649) -> (-b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ -b^{59, 12}_0) c in CNF: c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ p_649 ∨ -b^{59, 12}_2 c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ p_649 ∨ -b^{59, 12}_1 c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ p_649 ∨ -b^{59, 12}_0 c in DIMACS: 17483 17484 -17485 649 -17486 0 17483 17484 -17485 649 -17487 0 17483 17484 -17485 649 -17488 0 c 0-1 --> -1 c (-b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ -b^{59, 11}_0 ∧ -p_649) -> ( b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ b^{59, 12}_0) c in CNF: c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ p_649 ∨ b^{59, 12}_2 c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ p_649 ∨ -b^{59, 12}_1 c b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ p_649 ∨ b^{59, 12}_0 c in DIMACS: 17483 17484 17485 649 17486 0 17483 17484 17485 649 -17487 0 17483 17484 17485 649 17488 0 c -1-1 --> -2 c ( b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ b^{59, 11}_0 ∧ -p_649) -> ( b^{59, 12}_2 ∧ b^{59, 12}_1 ∧ -b^{59, 12}_0) c in CNF: c -b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ p_649 ∨ b^{59, 12}_2 c -b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ p_649 ∨ b^{59, 12}_1 c -b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ p_649 ∨ -b^{59, 12}_0 c in DIMACS: -17483 17484 -17485 649 17486 0 -17483 17484 -17485 649 17487 0 -17483 17484 -17485 649 -17488 0 c -2-1 --> break c ( b^{59, 11}_2 ∧ b^{59, 11}_1 ∧ -b^{59, 11}_0 ∧ -p_649) -> break c in CNF: c -b^{59, 11}_2 ∨ -b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ p_649 ∨ break c in DIMACS: -17483 -17484 17485 649 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 11}_2 ∧ -b^{59, 11}_1 ∧ -b^{59, 11}_0 ∧ true) c in CNF: c -b^{59, 11}_2 ∨ b^{59, 11}_1 ∨ b^{59, 11}_0 ∨ false c in DIMACS: -17483 17484 17485 0 c 3 does not represent an automaton state. c -(-b^{59, 11}_2 ∧ b^{59, 11}_1 ∧ b^{59, 11}_0 ∧ true) c in CNF: c b^{59, 11}_2 ∨ -b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ false c in DIMACS: 17483 -17484 -17485 0 c -3 does not represent an automaton state. c -( b^{59, 11}_2 ∧ b^{59, 11}_1 ∧ b^{59, 11}_0 ∧ true) c in CNF: c -b^{59, 11}_2 ∨ -b^{59, 11}_1 ∨ -b^{59, 11}_0 ∨ false c in DIMACS: -17483 -17484 -17485 0 c i = 12 c -2+1 --> -1 c ( b^{59, 12}_2 ∧ b^{59, 12}_1 ∧ -b^{59, 12}_0 ∧ p_708) -> ( b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ b^{59, 13}_0) c in CNF: c -b^{59, 12}_2 ∨ -b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ -p_708 ∨ b^{59, 13}_2 c -b^{59, 12}_2 ∨ -b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ -p_708 ∨ -b^{59, 13}_1 c -b^{59, 12}_2 ∨ -b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ -p_708 ∨ b^{59, 13}_0 c in DIMACS: -17486 -17487 17488 -708 17489 0 -17486 -17487 17488 -708 -17490 0 -17486 -17487 17488 -708 17491 0 c -1+1 --> 0 c ( b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ b^{59, 12}_0 ∧ p_708) -> (-b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ -b^{59, 13}_0) c in CNF: c -b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ -p_708 ∨ -b^{59, 13}_2 c -b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ -p_708 ∨ -b^{59, 13}_1 c -b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ -p_708 ∨ -b^{59, 13}_0 c in DIMACS: -17486 17487 -17488 -708 -17489 0 -17486 17487 -17488 -708 -17490 0 -17486 17487 -17488 -708 -17491 0 c 0+1 --> 1 c (-b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ -b^{59, 12}_0 ∧ p_708) -> (-b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ b^{59, 13}_0) c in CNF: c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ -p_708 ∨ -b^{59, 13}_2 c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ -p_708 ∨ -b^{59, 13}_1 c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ -p_708 ∨ b^{59, 13}_0 c in DIMACS: 17486 17487 17488 -708 -17489 0 17486 17487 17488 -708 -17490 0 17486 17487 17488 -708 17491 0 c 1+1 --> 2 c (-b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ b^{59, 12}_0 ∧ p_708) -> (-b^{59, 13}_2 ∧ b^{59, 13}_1 ∧ -b^{59, 13}_0) c in CNF: c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ -p_708 ∨ -b^{59, 13}_2 c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ -p_708 ∨ b^{59, 13}_1 c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ -p_708 ∨ -b^{59, 13}_0 c in DIMACS: 17486 17487 -17488 -708 -17489 0 17486 17487 -17488 -708 17490 0 17486 17487 -17488 -708 -17491 0 c 2+1 --> break c (-b^{59, 12}_2 ∧ b^{59, 12}_1 ∧ -b^{59, 12}_0 ∧ p_708) -> break c in CNF: c b^{59, 12}_2 ∨ -b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ -p_708 ∨ break c in DIMACS: 17486 -17487 17488 -708 1162 0 c 2-1 --> 1 c (-b^{59, 12}_2 ∧ b^{59, 12}_1 ∧ -b^{59, 12}_0 ∧ -p_708) -> (-b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ b^{59, 13}_0) c in CNF: c b^{59, 12}_2 ∨ -b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ p_708 ∨ -b^{59, 13}_2 c b^{59, 12}_2 ∨ -b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ p_708 ∨ -b^{59, 13}_1 c b^{59, 12}_2 ∨ -b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ p_708 ∨ b^{59, 13}_0 c in DIMACS: 17486 -17487 17488 708 -17489 0 17486 -17487 17488 708 -17490 0 17486 -17487 17488 708 17491 0 c 1-1 --> 0 c (-b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ b^{59, 12}_0 ∧ -p_708) -> (-b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ -b^{59, 13}_0) c in CNF: c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ p_708 ∨ -b^{59, 13}_2 c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ p_708 ∨ -b^{59, 13}_1 c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ p_708 ∨ -b^{59, 13}_0 c in DIMACS: 17486 17487 -17488 708 -17489 0 17486 17487 -17488 708 -17490 0 17486 17487 -17488 708 -17491 0 c 0-1 --> -1 c (-b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ -b^{59, 12}_0 ∧ -p_708) -> ( b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ b^{59, 13}_0) c in CNF: c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ p_708 ∨ b^{59, 13}_2 c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ p_708 ∨ -b^{59, 13}_1 c b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ p_708 ∨ b^{59, 13}_0 c in DIMACS: 17486 17487 17488 708 17489 0 17486 17487 17488 708 -17490 0 17486 17487 17488 708 17491 0 c -1-1 --> -2 c ( b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ b^{59, 12}_0 ∧ -p_708) -> ( b^{59, 13}_2 ∧ b^{59, 13}_1 ∧ -b^{59, 13}_0) c in CNF: c -b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ p_708 ∨ b^{59, 13}_2 c -b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ p_708 ∨ b^{59, 13}_1 c -b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ p_708 ∨ -b^{59, 13}_0 c in DIMACS: -17486 17487 -17488 708 17489 0 -17486 17487 -17488 708 17490 0 -17486 17487 -17488 708 -17491 0 c -2-1 --> break c ( b^{59, 12}_2 ∧ b^{59, 12}_1 ∧ -b^{59, 12}_0 ∧ -p_708) -> break c in CNF: c -b^{59, 12}_2 ∨ -b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ p_708 ∨ break c in DIMACS: -17486 -17487 17488 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 12}_2 ∧ -b^{59, 12}_1 ∧ -b^{59, 12}_0 ∧ true) c in CNF: c -b^{59, 12}_2 ∨ b^{59, 12}_1 ∨ b^{59, 12}_0 ∨ false c in DIMACS: -17486 17487 17488 0 c 3 does not represent an automaton state. c -(-b^{59, 12}_2 ∧ b^{59, 12}_1 ∧ b^{59, 12}_0 ∧ true) c in CNF: c b^{59, 12}_2 ∨ -b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ false c in DIMACS: 17486 -17487 -17488 0 c -3 does not represent an automaton state. c -( b^{59, 12}_2 ∧ b^{59, 12}_1 ∧ b^{59, 12}_0 ∧ true) c in CNF: c -b^{59, 12}_2 ∨ -b^{59, 12}_1 ∨ -b^{59, 12}_0 ∨ false c in DIMACS: -17486 -17487 -17488 0 c i = 13 c -2+1 --> -1 c ( b^{59, 13}_2 ∧ b^{59, 13}_1 ∧ -b^{59, 13}_0 ∧ p_767) -> ( b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ b^{59, 14}_0) c in CNF: c -b^{59, 13}_2 ∨ -b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ -p_767 ∨ b^{59, 14}_2 c -b^{59, 13}_2 ∨ -b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ -p_767 ∨ -b^{59, 14}_1 c -b^{59, 13}_2 ∨ -b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ -p_767 ∨ b^{59, 14}_0 c in DIMACS: -17489 -17490 17491 -767 17492 0 -17489 -17490 17491 -767 -17493 0 -17489 -17490 17491 -767 17494 0 c -1+1 --> 0 c ( b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ b^{59, 13}_0 ∧ p_767) -> (-b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ -b^{59, 14}_0) c in CNF: c -b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ -p_767 ∨ -b^{59, 14}_2 c -b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ -p_767 ∨ -b^{59, 14}_1 c -b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ -p_767 ∨ -b^{59, 14}_0 c in DIMACS: -17489 17490 -17491 -767 -17492 0 -17489 17490 -17491 -767 -17493 0 -17489 17490 -17491 -767 -17494 0 c 0+1 --> 1 c (-b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ -b^{59, 13}_0 ∧ p_767) -> (-b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ b^{59, 14}_0) c in CNF: c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ -p_767 ∨ -b^{59, 14}_2 c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ -p_767 ∨ -b^{59, 14}_1 c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ -p_767 ∨ b^{59, 14}_0 c in DIMACS: 17489 17490 17491 -767 -17492 0 17489 17490 17491 -767 -17493 0 17489 17490 17491 -767 17494 0 c 1+1 --> 2 c (-b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ b^{59, 13}_0 ∧ p_767) -> (-b^{59, 14}_2 ∧ b^{59, 14}_1 ∧ -b^{59, 14}_0) c in CNF: c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ -p_767 ∨ -b^{59, 14}_2 c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ -p_767 ∨ b^{59, 14}_1 c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ -p_767 ∨ -b^{59, 14}_0 c in DIMACS: 17489 17490 -17491 -767 -17492 0 17489 17490 -17491 -767 17493 0 17489 17490 -17491 -767 -17494 0 c 2+1 --> break c (-b^{59, 13}_2 ∧ b^{59, 13}_1 ∧ -b^{59, 13}_0 ∧ p_767) -> break c in CNF: c b^{59, 13}_2 ∨ -b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ -p_767 ∨ break c in DIMACS: 17489 -17490 17491 -767 1162 0 c 2-1 --> 1 c (-b^{59, 13}_2 ∧ b^{59, 13}_1 ∧ -b^{59, 13}_0 ∧ -p_767) -> (-b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ b^{59, 14}_0) c in CNF: c b^{59, 13}_2 ∨ -b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ p_767 ∨ -b^{59, 14}_2 c b^{59, 13}_2 ∨ -b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ p_767 ∨ -b^{59, 14}_1 c b^{59, 13}_2 ∨ -b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ p_767 ∨ b^{59, 14}_0 c in DIMACS: 17489 -17490 17491 767 -17492 0 17489 -17490 17491 767 -17493 0 17489 -17490 17491 767 17494 0 c 1-1 --> 0 c (-b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ b^{59, 13}_0 ∧ -p_767) -> (-b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ -b^{59, 14}_0) c in CNF: c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ p_767 ∨ -b^{59, 14}_2 c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ p_767 ∨ -b^{59, 14}_1 c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ p_767 ∨ -b^{59, 14}_0 c in DIMACS: 17489 17490 -17491 767 -17492 0 17489 17490 -17491 767 -17493 0 17489 17490 -17491 767 -17494 0 c 0-1 --> -1 c (-b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ -b^{59, 13}_0 ∧ -p_767) -> ( b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ b^{59, 14}_0) c in CNF: c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ p_767 ∨ b^{59, 14}_2 c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ p_767 ∨ -b^{59, 14}_1 c b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ p_767 ∨ b^{59, 14}_0 c in DIMACS: 17489 17490 17491 767 17492 0 17489 17490 17491 767 -17493 0 17489 17490 17491 767 17494 0 c -1-1 --> -2 c ( b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ b^{59, 13}_0 ∧ -p_767) -> ( b^{59, 14}_2 ∧ b^{59, 14}_1 ∧ -b^{59, 14}_0) c in CNF: c -b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ p_767 ∨ b^{59, 14}_2 c -b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ p_767 ∨ b^{59, 14}_1 c -b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ p_767 ∨ -b^{59, 14}_0 c in DIMACS: -17489 17490 -17491 767 17492 0 -17489 17490 -17491 767 17493 0 -17489 17490 -17491 767 -17494 0 c -2-1 --> break c ( b^{59, 13}_2 ∧ b^{59, 13}_1 ∧ -b^{59, 13}_0 ∧ -p_767) -> break c in CNF: c -b^{59, 13}_2 ∨ -b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ p_767 ∨ break c in DIMACS: -17489 -17490 17491 767 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 13}_2 ∧ -b^{59, 13}_1 ∧ -b^{59, 13}_0 ∧ true) c in CNF: c -b^{59, 13}_2 ∨ b^{59, 13}_1 ∨ b^{59, 13}_0 ∨ false c in DIMACS: -17489 17490 17491 0 c 3 does not represent an automaton state. c -(-b^{59, 13}_2 ∧ b^{59, 13}_1 ∧ b^{59, 13}_0 ∧ true) c in CNF: c b^{59, 13}_2 ∨ -b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ false c in DIMACS: 17489 -17490 -17491 0 c -3 does not represent an automaton state. c -( b^{59, 13}_2 ∧ b^{59, 13}_1 ∧ b^{59, 13}_0 ∧ true) c in CNF: c -b^{59, 13}_2 ∨ -b^{59, 13}_1 ∨ -b^{59, 13}_0 ∨ false c in DIMACS: -17489 -17490 -17491 0 c i = 14 c -2+1 --> -1 c ( b^{59, 14}_2 ∧ b^{59, 14}_1 ∧ -b^{59, 14}_0 ∧ p_826) -> ( b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ b^{59, 15}_0) c in CNF: c -b^{59, 14}_2 ∨ -b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ -p_826 ∨ b^{59, 15}_2 c -b^{59, 14}_2 ∨ -b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ -p_826 ∨ -b^{59, 15}_1 c -b^{59, 14}_2 ∨ -b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ -p_826 ∨ b^{59, 15}_0 c in DIMACS: -17492 -17493 17494 -826 17495 0 -17492 -17493 17494 -826 -17496 0 -17492 -17493 17494 -826 17497 0 c -1+1 --> 0 c ( b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ b^{59, 14}_0 ∧ p_826) -> (-b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ -b^{59, 15}_0) c in CNF: c -b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ -p_826 ∨ -b^{59, 15}_2 c -b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ -p_826 ∨ -b^{59, 15}_1 c -b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ -p_826 ∨ -b^{59, 15}_0 c in DIMACS: -17492 17493 -17494 -826 -17495 0 -17492 17493 -17494 -826 -17496 0 -17492 17493 -17494 -826 -17497 0 c 0+1 --> 1 c (-b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ -b^{59, 14}_0 ∧ p_826) -> (-b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ b^{59, 15}_0) c in CNF: c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ -p_826 ∨ -b^{59, 15}_2 c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ -p_826 ∨ -b^{59, 15}_1 c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ -p_826 ∨ b^{59, 15}_0 c in DIMACS: 17492 17493 17494 -826 -17495 0 17492 17493 17494 -826 -17496 0 17492 17493 17494 -826 17497 0 c 1+1 --> 2 c (-b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ b^{59, 14}_0 ∧ p_826) -> (-b^{59, 15}_2 ∧ b^{59, 15}_1 ∧ -b^{59, 15}_0) c in CNF: c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ -p_826 ∨ -b^{59, 15}_2 c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ -p_826 ∨ b^{59, 15}_1 c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ -p_826 ∨ -b^{59, 15}_0 c in DIMACS: 17492 17493 -17494 -826 -17495 0 17492 17493 -17494 -826 17496 0 17492 17493 -17494 -826 -17497 0 c 2+1 --> break c (-b^{59, 14}_2 ∧ b^{59, 14}_1 ∧ -b^{59, 14}_0 ∧ p_826) -> break c in CNF: c b^{59, 14}_2 ∨ -b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ -p_826 ∨ break c in DIMACS: 17492 -17493 17494 -826 1162 0 c 2-1 --> 1 c (-b^{59, 14}_2 ∧ b^{59, 14}_1 ∧ -b^{59, 14}_0 ∧ -p_826) -> (-b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ b^{59, 15}_0) c in CNF: c b^{59, 14}_2 ∨ -b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ p_826 ∨ -b^{59, 15}_2 c b^{59, 14}_2 ∨ -b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ p_826 ∨ -b^{59, 15}_1 c b^{59, 14}_2 ∨ -b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ p_826 ∨ b^{59, 15}_0 c in DIMACS: 17492 -17493 17494 826 -17495 0 17492 -17493 17494 826 -17496 0 17492 -17493 17494 826 17497 0 c 1-1 --> 0 c (-b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ b^{59, 14}_0 ∧ -p_826) -> (-b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ -b^{59, 15}_0) c in CNF: c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ p_826 ∨ -b^{59, 15}_2 c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ p_826 ∨ -b^{59, 15}_1 c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ p_826 ∨ -b^{59, 15}_0 c in DIMACS: 17492 17493 -17494 826 -17495 0 17492 17493 -17494 826 -17496 0 17492 17493 -17494 826 -17497 0 c 0-1 --> -1 c (-b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ -b^{59, 14}_0 ∧ -p_826) -> ( b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ b^{59, 15}_0) c in CNF: c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ p_826 ∨ b^{59, 15}_2 c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ p_826 ∨ -b^{59, 15}_1 c b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ p_826 ∨ b^{59, 15}_0 c in DIMACS: 17492 17493 17494 826 17495 0 17492 17493 17494 826 -17496 0 17492 17493 17494 826 17497 0 c -1-1 --> -2 c ( b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ b^{59, 14}_0 ∧ -p_826) -> ( b^{59, 15}_2 ∧ b^{59, 15}_1 ∧ -b^{59, 15}_0) c in CNF: c -b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ p_826 ∨ b^{59, 15}_2 c -b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ p_826 ∨ b^{59, 15}_1 c -b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ p_826 ∨ -b^{59, 15}_0 c in DIMACS: -17492 17493 -17494 826 17495 0 -17492 17493 -17494 826 17496 0 -17492 17493 -17494 826 -17497 0 c -2-1 --> break c ( b^{59, 14}_2 ∧ b^{59, 14}_1 ∧ -b^{59, 14}_0 ∧ -p_826) -> break c in CNF: c -b^{59, 14}_2 ∨ -b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ p_826 ∨ break c in DIMACS: -17492 -17493 17494 826 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 14}_2 ∧ -b^{59, 14}_1 ∧ -b^{59, 14}_0 ∧ true) c in CNF: c -b^{59, 14}_2 ∨ b^{59, 14}_1 ∨ b^{59, 14}_0 ∨ false c in DIMACS: -17492 17493 17494 0 c 3 does not represent an automaton state. c -(-b^{59, 14}_2 ∧ b^{59, 14}_1 ∧ b^{59, 14}_0 ∧ true) c in CNF: c b^{59, 14}_2 ∨ -b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ false c in DIMACS: 17492 -17493 -17494 0 c -3 does not represent an automaton state. c -( b^{59, 14}_2 ∧ b^{59, 14}_1 ∧ b^{59, 14}_0 ∧ true) c in CNF: c -b^{59, 14}_2 ∨ -b^{59, 14}_1 ∨ -b^{59, 14}_0 ∨ false c in DIMACS: -17492 -17493 -17494 0 c i = 15 c -2+1 --> -1 c ( b^{59, 15}_2 ∧ b^{59, 15}_1 ∧ -b^{59, 15}_0 ∧ p_885) -> ( b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ b^{59, 16}_0) c in CNF: c -b^{59, 15}_2 ∨ -b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ -p_885 ∨ b^{59, 16}_2 c -b^{59, 15}_2 ∨ -b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ -p_885 ∨ -b^{59, 16}_1 c -b^{59, 15}_2 ∨ -b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ -p_885 ∨ b^{59, 16}_0 c in DIMACS: -17495 -17496 17497 -885 17498 0 -17495 -17496 17497 -885 -17499 0 -17495 -17496 17497 -885 17500 0 c -1+1 --> 0 c ( b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ b^{59, 15}_0 ∧ p_885) -> (-b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ -b^{59, 16}_0) c in CNF: c -b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ -p_885 ∨ -b^{59, 16}_2 c -b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ -p_885 ∨ -b^{59, 16}_1 c -b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ -p_885 ∨ -b^{59, 16}_0 c in DIMACS: -17495 17496 -17497 -885 -17498 0 -17495 17496 -17497 -885 -17499 0 -17495 17496 -17497 -885 -17500 0 c 0+1 --> 1 c (-b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ -b^{59, 15}_0 ∧ p_885) -> (-b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ b^{59, 16}_0) c in CNF: c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ -p_885 ∨ -b^{59, 16}_2 c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ -p_885 ∨ -b^{59, 16}_1 c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ -p_885 ∨ b^{59, 16}_0 c in DIMACS: 17495 17496 17497 -885 -17498 0 17495 17496 17497 -885 -17499 0 17495 17496 17497 -885 17500 0 c 1+1 --> 2 c (-b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ b^{59, 15}_0 ∧ p_885) -> (-b^{59, 16}_2 ∧ b^{59, 16}_1 ∧ -b^{59, 16}_0) c in CNF: c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ -p_885 ∨ -b^{59, 16}_2 c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ -p_885 ∨ b^{59, 16}_1 c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ -p_885 ∨ -b^{59, 16}_0 c in DIMACS: 17495 17496 -17497 -885 -17498 0 17495 17496 -17497 -885 17499 0 17495 17496 -17497 -885 -17500 0 c 2+1 --> break c (-b^{59, 15}_2 ∧ b^{59, 15}_1 ∧ -b^{59, 15}_0 ∧ p_885) -> break c in CNF: c b^{59, 15}_2 ∨ -b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ -p_885 ∨ break c in DIMACS: 17495 -17496 17497 -885 1162 0 c 2-1 --> 1 c (-b^{59, 15}_2 ∧ b^{59, 15}_1 ∧ -b^{59, 15}_0 ∧ -p_885) -> (-b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ b^{59, 16}_0) c in CNF: c b^{59, 15}_2 ∨ -b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ p_885 ∨ -b^{59, 16}_2 c b^{59, 15}_2 ∨ -b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ p_885 ∨ -b^{59, 16}_1 c b^{59, 15}_2 ∨ -b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ p_885 ∨ b^{59, 16}_0 c in DIMACS: 17495 -17496 17497 885 -17498 0 17495 -17496 17497 885 -17499 0 17495 -17496 17497 885 17500 0 c 1-1 --> 0 c (-b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ b^{59, 15}_0 ∧ -p_885) -> (-b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ -b^{59, 16}_0) c in CNF: c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ p_885 ∨ -b^{59, 16}_2 c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ p_885 ∨ -b^{59, 16}_1 c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ p_885 ∨ -b^{59, 16}_0 c in DIMACS: 17495 17496 -17497 885 -17498 0 17495 17496 -17497 885 -17499 0 17495 17496 -17497 885 -17500 0 c 0-1 --> -1 c (-b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ -b^{59, 15}_0 ∧ -p_885) -> ( b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ b^{59, 16}_0) c in CNF: c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ p_885 ∨ b^{59, 16}_2 c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ p_885 ∨ -b^{59, 16}_1 c b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ p_885 ∨ b^{59, 16}_0 c in DIMACS: 17495 17496 17497 885 17498 0 17495 17496 17497 885 -17499 0 17495 17496 17497 885 17500 0 c -1-1 --> -2 c ( b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ b^{59, 15}_0 ∧ -p_885) -> ( b^{59, 16}_2 ∧ b^{59, 16}_1 ∧ -b^{59, 16}_0) c in CNF: c -b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ p_885 ∨ b^{59, 16}_2 c -b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ p_885 ∨ b^{59, 16}_1 c -b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ p_885 ∨ -b^{59, 16}_0 c in DIMACS: -17495 17496 -17497 885 17498 0 -17495 17496 -17497 885 17499 0 -17495 17496 -17497 885 -17500 0 c -2-1 --> break c ( b^{59, 15}_2 ∧ b^{59, 15}_1 ∧ -b^{59, 15}_0 ∧ -p_885) -> break c in CNF: c -b^{59, 15}_2 ∨ -b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ p_885 ∨ break c in DIMACS: -17495 -17496 17497 885 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 15}_2 ∧ -b^{59, 15}_1 ∧ -b^{59, 15}_0 ∧ true) c in CNF: c -b^{59, 15}_2 ∨ b^{59, 15}_1 ∨ b^{59, 15}_0 ∨ false c in DIMACS: -17495 17496 17497 0 c 3 does not represent an automaton state. c -(-b^{59, 15}_2 ∧ b^{59, 15}_1 ∧ b^{59, 15}_0 ∧ true) c in CNF: c b^{59, 15}_2 ∨ -b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ false c in DIMACS: 17495 -17496 -17497 0 c -3 does not represent an automaton state. c -( b^{59, 15}_2 ∧ b^{59, 15}_1 ∧ b^{59, 15}_0 ∧ true) c in CNF: c -b^{59, 15}_2 ∨ -b^{59, 15}_1 ∨ -b^{59, 15}_0 ∨ false c in DIMACS: -17495 -17496 -17497 0 c i = 16 c -2+1 --> -1 c ( b^{59, 16}_2 ∧ b^{59, 16}_1 ∧ -b^{59, 16}_0 ∧ p_944) -> ( b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ b^{59, 17}_0) c in CNF: c -b^{59, 16}_2 ∨ -b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ -p_944 ∨ b^{59, 17}_2 c -b^{59, 16}_2 ∨ -b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ -p_944 ∨ -b^{59, 17}_1 c -b^{59, 16}_2 ∨ -b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ -p_944 ∨ b^{59, 17}_0 c in DIMACS: -17498 -17499 17500 -944 17501 0 -17498 -17499 17500 -944 -17502 0 -17498 -17499 17500 -944 17503 0 c -1+1 --> 0 c ( b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ b^{59, 16}_0 ∧ p_944) -> (-b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ -b^{59, 17}_0) c in CNF: c -b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ -p_944 ∨ -b^{59, 17}_2 c -b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ -p_944 ∨ -b^{59, 17}_1 c -b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ -p_944 ∨ -b^{59, 17}_0 c in DIMACS: -17498 17499 -17500 -944 -17501 0 -17498 17499 -17500 -944 -17502 0 -17498 17499 -17500 -944 -17503 0 c 0+1 --> 1 c (-b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ -b^{59, 16}_0 ∧ p_944) -> (-b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ b^{59, 17}_0) c in CNF: c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ -p_944 ∨ -b^{59, 17}_2 c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ -p_944 ∨ -b^{59, 17}_1 c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ -p_944 ∨ b^{59, 17}_0 c in DIMACS: 17498 17499 17500 -944 -17501 0 17498 17499 17500 -944 -17502 0 17498 17499 17500 -944 17503 0 c 1+1 --> 2 c (-b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ b^{59, 16}_0 ∧ p_944) -> (-b^{59, 17}_2 ∧ b^{59, 17}_1 ∧ -b^{59, 17}_0) c in CNF: c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ -p_944 ∨ -b^{59, 17}_2 c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ -p_944 ∨ b^{59, 17}_1 c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ -p_944 ∨ -b^{59, 17}_0 c in DIMACS: 17498 17499 -17500 -944 -17501 0 17498 17499 -17500 -944 17502 0 17498 17499 -17500 -944 -17503 0 c 2+1 --> break c (-b^{59, 16}_2 ∧ b^{59, 16}_1 ∧ -b^{59, 16}_0 ∧ p_944) -> break c in CNF: c b^{59, 16}_2 ∨ -b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ -p_944 ∨ break c in DIMACS: 17498 -17499 17500 -944 1162 0 c 2-1 --> 1 c (-b^{59, 16}_2 ∧ b^{59, 16}_1 ∧ -b^{59, 16}_0 ∧ -p_944) -> (-b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ b^{59, 17}_0) c in CNF: c b^{59, 16}_2 ∨ -b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ p_944 ∨ -b^{59, 17}_2 c b^{59, 16}_2 ∨ -b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ p_944 ∨ -b^{59, 17}_1 c b^{59, 16}_2 ∨ -b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ p_944 ∨ b^{59, 17}_0 c in DIMACS: 17498 -17499 17500 944 -17501 0 17498 -17499 17500 944 -17502 0 17498 -17499 17500 944 17503 0 c 1-1 --> 0 c (-b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ b^{59, 16}_0 ∧ -p_944) -> (-b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ -b^{59, 17}_0) c in CNF: c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ p_944 ∨ -b^{59, 17}_2 c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ p_944 ∨ -b^{59, 17}_1 c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ p_944 ∨ -b^{59, 17}_0 c in DIMACS: 17498 17499 -17500 944 -17501 0 17498 17499 -17500 944 -17502 0 17498 17499 -17500 944 -17503 0 c 0-1 --> -1 c (-b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ -b^{59, 16}_0 ∧ -p_944) -> ( b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ b^{59, 17}_0) c in CNF: c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ p_944 ∨ b^{59, 17}_2 c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ p_944 ∨ -b^{59, 17}_1 c b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ p_944 ∨ b^{59, 17}_0 c in DIMACS: 17498 17499 17500 944 17501 0 17498 17499 17500 944 -17502 0 17498 17499 17500 944 17503 0 c -1-1 --> -2 c ( b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ b^{59, 16}_0 ∧ -p_944) -> ( b^{59, 17}_2 ∧ b^{59, 17}_1 ∧ -b^{59, 17}_0) c in CNF: c -b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ p_944 ∨ b^{59, 17}_2 c -b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ p_944 ∨ b^{59, 17}_1 c -b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ p_944 ∨ -b^{59, 17}_0 c in DIMACS: -17498 17499 -17500 944 17501 0 -17498 17499 -17500 944 17502 0 -17498 17499 -17500 944 -17503 0 c -2-1 --> break c ( b^{59, 16}_2 ∧ b^{59, 16}_1 ∧ -b^{59, 16}_0 ∧ -p_944) -> break c in CNF: c -b^{59, 16}_2 ∨ -b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ p_944 ∨ break c in DIMACS: -17498 -17499 17500 944 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 16}_2 ∧ -b^{59, 16}_1 ∧ -b^{59, 16}_0 ∧ true) c in CNF: c -b^{59, 16}_2 ∨ b^{59, 16}_1 ∨ b^{59, 16}_0 ∨ false c in DIMACS: -17498 17499 17500 0 c 3 does not represent an automaton state. c -(-b^{59, 16}_2 ∧ b^{59, 16}_1 ∧ b^{59, 16}_0 ∧ true) c in CNF: c b^{59, 16}_2 ∨ -b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ false c in DIMACS: 17498 -17499 -17500 0 c -3 does not represent an automaton state. c -( b^{59, 16}_2 ∧ b^{59, 16}_1 ∧ b^{59, 16}_0 ∧ true) c in CNF: c -b^{59, 16}_2 ∨ -b^{59, 16}_1 ∨ -b^{59, 16}_0 ∨ false c in DIMACS: -17498 -17499 -17500 0 c i = 17 c -2+1 --> -1 c ( b^{59, 17}_2 ∧ b^{59, 17}_1 ∧ -b^{59, 17}_0 ∧ p_1003) -> ( b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ b^{59, 18}_0) c in CNF: c -b^{59, 17}_2 ∨ -b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ -p_1003 ∨ b^{59, 18}_2 c -b^{59, 17}_2 ∨ -b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ -p_1003 ∨ -b^{59, 18}_1 c -b^{59, 17}_2 ∨ -b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ -p_1003 ∨ b^{59, 18}_0 c in DIMACS: -17501 -17502 17503 -1003 17504 0 -17501 -17502 17503 -1003 -17505 0 -17501 -17502 17503 -1003 17506 0 c -1+1 --> 0 c ( b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ b^{59, 17}_0 ∧ p_1003) -> (-b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ -b^{59, 18}_0) c in CNF: c -b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ -p_1003 ∨ -b^{59, 18}_2 c -b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ -p_1003 ∨ -b^{59, 18}_1 c -b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ -p_1003 ∨ -b^{59, 18}_0 c in DIMACS: -17501 17502 -17503 -1003 -17504 0 -17501 17502 -17503 -1003 -17505 0 -17501 17502 -17503 -1003 -17506 0 c 0+1 --> 1 c (-b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ -b^{59, 17}_0 ∧ p_1003) -> (-b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ b^{59, 18}_0) c in CNF: c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ -p_1003 ∨ -b^{59, 18}_2 c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ -p_1003 ∨ -b^{59, 18}_1 c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ -p_1003 ∨ b^{59, 18}_0 c in DIMACS: 17501 17502 17503 -1003 -17504 0 17501 17502 17503 -1003 -17505 0 17501 17502 17503 -1003 17506 0 c 1+1 --> 2 c (-b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ b^{59, 17}_0 ∧ p_1003) -> (-b^{59, 18}_2 ∧ b^{59, 18}_1 ∧ -b^{59, 18}_0) c in CNF: c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ -p_1003 ∨ -b^{59, 18}_2 c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ -p_1003 ∨ b^{59, 18}_1 c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ -p_1003 ∨ -b^{59, 18}_0 c in DIMACS: 17501 17502 -17503 -1003 -17504 0 17501 17502 -17503 -1003 17505 0 17501 17502 -17503 -1003 -17506 0 c 2+1 --> break c (-b^{59, 17}_2 ∧ b^{59, 17}_1 ∧ -b^{59, 17}_0 ∧ p_1003) -> break c in CNF: c b^{59, 17}_2 ∨ -b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ -p_1003 ∨ break c in DIMACS: 17501 -17502 17503 -1003 1162 0 c 2-1 --> 1 c (-b^{59, 17}_2 ∧ b^{59, 17}_1 ∧ -b^{59, 17}_0 ∧ -p_1003) -> (-b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ b^{59, 18}_0) c in CNF: c b^{59, 17}_2 ∨ -b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ p_1003 ∨ -b^{59, 18}_2 c b^{59, 17}_2 ∨ -b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ p_1003 ∨ -b^{59, 18}_1 c b^{59, 17}_2 ∨ -b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ p_1003 ∨ b^{59, 18}_0 c in DIMACS: 17501 -17502 17503 1003 -17504 0 17501 -17502 17503 1003 -17505 0 17501 -17502 17503 1003 17506 0 c 1-1 --> 0 c (-b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ b^{59, 17}_0 ∧ -p_1003) -> (-b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ -b^{59, 18}_0) c in CNF: c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ p_1003 ∨ -b^{59, 18}_2 c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ p_1003 ∨ -b^{59, 18}_1 c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ p_1003 ∨ -b^{59, 18}_0 c in DIMACS: 17501 17502 -17503 1003 -17504 0 17501 17502 -17503 1003 -17505 0 17501 17502 -17503 1003 -17506 0 c 0-1 --> -1 c (-b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ -b^{59, 17}_0 ∧ -p_1003) -> ( b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ b^{59, 18}_0) c in CNF: c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ p_1003 ∨ b^{59, 18}_2 c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ p_1003 ∨ -b^{59, 18}_1 c b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ p_1003 ∨ b^{59, 18}_0 c in DIMACS: 17501 17502 17503 1003 17504 0 17501 17502 17503 1003 -17505 0 17501 17502 17503 1003 17506 0 c -1-1 --> -2 c ( b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ b^{59, 17}_0 ∧ -p_1003) -> ( b^{59, 18}_2 ∧ b^{59, 18}_1 ∧ -b^{59, 18}_0) c in CNF: c -b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ p_1003 ∨ b^{59, 18}_2 c -b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ p_1003 ∨ b^{59, 18}_1 c -b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ p_1003 ∨ -b^{59, 18}_0 c in DIMACS: -17501 17502 -17503 1003 17504 0 -17501 17502 -17503 1003 17505 0 -17501 17502 -17503 1003 -17506 0 c -2-1 --> break c ( b^{59, 17}_2 ∧ b^{59, 17}_1 ∧ -b^{59, 17}_0 ∧ -p_1003) -> break c in CNF: c -b^{59, 17}_2 ∨ -b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ p_1003 ∨ break c in DIMACS: -17501 -17502 17503 1003 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 17}_2 ∧ -b^{59, 17}_1 ∧ -b^{59, 17}_0 ∧ true) c in CNF: c -b^{59, 17}_2 ∨ b^{59, 17}_1 ∨ b^{59, 17}_0 ∨ false c in DIMACS: -17501 17502 17503 0 c 3 does not represent an automaton state. c -(-b^{59, 17}_2 ∧ b^{59, 17}_1 ∧ b^{59, 17}_0 ∧ true) c in CNF: c b^{59, 17}_2 ∨ -b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ false c in DIMACS: 17501 -17502 -17503 0 c -3 does not represent an automaton state. c -( b^{59, 17}_2 ∧ b^{59, 17}_1 ∧ b^{59, 17}_0 ∧ true) c in CNF: c -b^{59, 17}_2 ∨ -b^{59, 17}_1 ∨ -b^{59, 17}_0 ∨ false c in DIMACS: -17501 -17502 -17503 0 c i = 18 c -2+1 --> -1 c ( b^{59, 18}_2 ∧ b^{59, 18}_1 ∧ -b^{59, 18}_0 ∧ p_1062) -> ( b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ b^{59, 19}_0) c in CNF: c -b^{59, 18}_2 ∨ -b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ -p_1062 ∨ b^{59, 19}_2 c -b^{59, 18}_2 ∨ -b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ -p_1062 ∨ -b^{59, 19}_1 c -b^{59, 18}_2 ∨ -b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ -p_1062 ∨ b^{59, 19}_0 c in DIMACS: -17504 -17505 17506 -1062 17507 0 -17504 -17505 17506 -1062 -17508 0 -17504 -17505 17506 -1062 17509 0 c -1+1 --> 0 c ( b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ b^{59, 18}_0 ∧ p_1062) -> (-b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ -b^{59, 19}_0) c in CNF: c -b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ -p_1062 ∨ -b^{59, 19}_2 c -b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ -p_1062 ∨ -b^{59, 19}_1 c -b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ -p_1062 ∨ -b^{59, 19}_0 c in DIMACS: -17504 17505 -17506 -1062 -17507 0 -17504 17505 -17506 -1062 -17508 0 -17504 17505 -17506 -1062 -17509 0 c 0+1 --> 1 c (-b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ -b^{59, 18}_0 ∧ p_1062) -> (-b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ b^{59, 19}_0) c in CNF: c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ -p_1062 ∨ -b^{59, 19}_2 c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ -p_1062 ∨ -b^{59, 19}_1 c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ -p_1062 ∨ b^{59, 19}_0 c in DIMACS: 17504 17505 17506 -1062 -17507 0 17504 17505 17506 -1062 -17508 0 17504 17505 17506 -1062 17509 0 c 1+1 --> 2 c (-b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ b^{59, 18}_0 ∧ p_1062) -> (-b^{59, 19}_2 ∧ b^{59, 19}_1 ∧ -b^{59, 19}_0) c in CNF: c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ -p_1062 ∨ -b^{59, 19}_2 c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ -p_1062 ∨ b^{59, 19}_1 c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ -p_1062 ∨ -b^{59, 19}_0 c in DIMACS: 17504 17505 -17506 -1062 -17507 0 17504 17505 -17506 -1062 17508 0 17504 17505 -17506 -1062 -17509 0 c 2+1 --> break c (-b^{59, 18}_2 ∧ b^{59, 18}_1 ∧ -b^{59, 18}_0 ∧ p_1062) -> break c in CNF: c b^{59, 18}_2 ∨ -b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ -p_1062 ∨ break c in DIMACS: 17504 -17505 17506 -1062 1162 0 c 2-1 --> 1 c (-b^{59, 18}_2 ∧ b^{59, 18}_1 ∧ -b^{59, 18}_0 ∧ -p_1062) -> (-b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ b^{59, 19}_0) c in CNF: c b^{59, 18}_2 ∨ -b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ p_1062 ∨ -b^{59, 19}_2 c b^{59, 18}_2 ∨ -b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ p_1062 ∨ -b^{59, 19}_1 c b^{59, 18}_2 ∨ -b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ p_1062 ∨ b^{59, 19}_0 c in DIMACS: 17504 -17505 17506 1062 -17507 0 17504 -17505 17506 1062 -17508 0 17504 -17505 17506 1062 17509 0 c 1-1 --> 0 c (-b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ b^{59, 18}_0 ∧ -p_1062) -> (-b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ -b^{59, 19}_0) c in CNF: c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ p_1062 ∨ -b^{59, 19}_2 c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ p_1062 ∨ -b^{59, 19}_1 c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ p_1062 ∨ -b^{59, 19}_0 c in DIMACS: 17504 17505 -17506 1062 -17507 0 17504 17505 -17506 1062 -17508 0 17504 17505 -17506 1062 -17509 0 c 0-1 --> -1 c (-b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ -b^{59, 18}_0 ∧ -p_1062) -> ( b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ b^{59, 19}_0) c in CNF: c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ p_1062 ∨ b^{59, 19}_2 c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ p_1062 ∨ -b^{59, 19}_1 c b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ p_1062 ∨ b^{59, 19}_0 c in DIMACS: 17504 17505 17506 1062 17507 0 17504 17505 17506 1062 -17508 0 17504 17505 17506 1062 17509 0 c -1-1 --> -2 c ( b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ b^{59, 18}_0 ∧ -p_1062) -> ( b^{59, 19}_2 ∧ b^{59, 19}_1 ∧ -b^{59, 19}_0) c in CNF: c -b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ p_1062 ∨ b^{59, 19}_2 c -b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ p_1062 ∨ b^{59, 19}_1 c -b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ p_1062 ∨ -b^{59, 19}_0 c in DIMACS: -17504 17505 -17506 1062 17507 0 -17504 17505 -17506 1062 17508 0 -17504 17505 -17506 1062 -17509 0 c -2-1 --> break c ( b^{59, 18}_2 ∧ b^{59, 18}_1 ∧ -b^{59, 18}_0 ∧ -p_1062) -> break c in CNF: c -b^{59, 18}_2 ∨ -b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ p_1062 ∨ break c in DIMACS: -17504 -17505 17506 1062 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 18}_2 ∧ -b^{59, 18}_1 ∧ -b^{59, 18}_0 ∧ true) c in CNF: c -b^{59, 18}_2 ∨ b^{59, 18}_1 ∨ b^{59, 18}_0 ∨ false c in DIMACS: -17504 17505 17506 0 c 3 does not represent an automaton state. c -(-b^{59, 18}_2 ∧ b^{59, 18}_1 ∧ b^{59, 18}_0 ∧ true) c in CNF: c b^{59, 18}_2 ∨ -b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ false c in DIMACS: 17504 -17505 -17506 0 c -3 does not represent an automaton state. c -( b^{59, 18}_2 ∧ b^{59, 18}_1 ∧ b^{59, 18}_0 ∧ true) c in CNF: c -b^{59, 18}_2 ∨ -b^{59, 18}_1 ∨ -b^{59, 18}_0 ∨ false c in DIMACS: -17504 -17505 -17506 0 c i = 19 c -2+1 --> -1 c ( b^{59, 19}_2 ∧ b^{59, 19}_1 ∧ -b^{59, 19}_0 ∧ p_1121) -> ( b^{59, 20}_2 ∧ -b^{59, 20}_1 ∧ b^{59, 20}_0) c in CNF: c -b^{59, 19}_2 ∨ -b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ -p_1121 ∨ b^{59, 20}_2 c -b^{59, 19}_2 ∨ -b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ -p_1121 ∨ -b^{59, 20}_1 c -b^{59, 19}_2 ∨ -b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ -p_1121 ∨ b^{59, 20}_0 c in DIMACS: -17507 -17508 17509 -1121 17510 0 -17507 -17508 17509 -1121 -17511 0 -17507 -17508 17509 -1121 17512 0 c -1+1 --> 0 c ( b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ b^{59, 19}_0 ∧ p_1121) -> (-b^{59, 20}_2 ∧ -b^{59, 20}_1 ∧ -b^{59, 20}_0) c in CNF: c -b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ -p_1121 ∨ -b^{59, 20}_2 c -b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ -p_1121 ∨ -b^{59, 20}_1 c -b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ -p_1121 ∨ -b^{59, 20}_0 c in DIMACS: -17507 17508 -17509 -1121 -17510 0 -17507 17508 -17509 -1121 -17511 0 -17507 17508 -17509 -1121 -17512 0 c 0+1 --> 1 c (-b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ -b^{59, 19}_0 ∧ p_1121) -> (-b^{59, 20}_2 ∧ -b^{59, 20}_1 ∧ b^{59, 20}_0) c in CNF: c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ -p_1121 ∨ -b^{59, 20}_2 c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ -p_1121 ∨ -b^{59, 20}_1 c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ -p_1121 ∨ b^{59, 20}_0 c in DIMACS: 17507 17508 17509 -1121 -17510 0 17507 17508 17509 -1121 -17511 0 17507 17508 17509 -1121 17512 0 c 1+1 --> 2 c (-b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ b^{59, 19}_0 ∧ p_1121) -> (-b^{59, 20}_2 ∧ b^{59, 20}_1 ∧ -b^{59, 20}_0) c in CNF: c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ -p_1121 ∨ -b^{59, 20}_2 c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ -p_1121 ∨ b^{59, 20}_1 c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ -p_1121 ∨ -b^{59, 20}_0 c in DIMACS: 17507 17508 -17509 -1121 -17510 0 17507 17508 -17509 -1121 17511 0 17507 17508 -17509 -1121 -17512 0 c 2+1 --> break c (-b^{59, 19}_2 ∧ b^{59, 19}_1 ∧ -b^{59, 19}_0 ∧ p_1121) -> break c in CNF: c b^{59, 19}_2 ∨ -b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ -p_1121 ∨ break c in DIMACS: 17507 -17508 17509 -1121 1162 0 c 2-1 --> 1 c (-b^{59, 19}_2 ∧ b^{59, 19}_1 ∧ -b^{59, 19}_0 ∧ -p_1121) -> (-b^{59, 20}_2 ∧ -b^{59, 20}_1 ∧ b^{59, 20}_0) c in CNF: c b^{59, 19}_2 ∨ -b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ p_1121 ∨ -b^{59, 20}_2 c b^{59, 19}_2 ∨ -b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ p_1121 ∨ -b^{59, 20}_1 c b^{59, 19}_2 ∨ -b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ p_1121 ∨ b^{59, 20}_0 c in DIMACS: 17507 -17508 17509 1121 -17510 0 17507 -17508 17509 1121 -17511 0 17507 -17508 17509 1121 17512 0 c 1-1 --> 0 c (-b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ b^{59, 19}_0 ∧ -p_1121) -> (-b^{59, 20}_2 ∧ -b^{59, 20}_1 ∧ -b^{59, 20}_0) c in CNF: c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ p_1121 ∨ -b^{59, 20}_2 c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ p_1121 ∨ -b^{59, 20}_1 c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ p_1121 ∨ -b^{59, 20}_0 c in DIMACS: 17507 17508 -17509 1121 -17510 0 17507 17508 -17509 1121 -17511 0 17507 17508 -17509 1121 -17512 0 c 0-1 --> -1 c (-b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ -b^{59, 19}_0 ∧ -p_1121) -> ( b^{59, 20}_2 ∧ -b^{59, 20}_1 ∧ b^{59, 20}_0) c in CNF: c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ p_1121 ∨ b^{59, 20}_2 c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ p_1121 ∨ -b^{59, 20}_1 c b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ p_1121 ∨ b^{59, 20}_0 c in DIMACS: 17507 17508 17509 1121 17510 0 17507 17508 17509 1121 -17511 0 17507 17508 17509 1121 17512 0 c -1-1 --> -2 c ( b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ b^{59, 19}_0 ∧ -p_1121) -> ( b^{59, 20}_2 ∧ b^{59, 20}_1 ∧ -b^{59, 20}_0) c in CNF: c -b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ p_1121 ∨ b^{59, 20}_2 c -b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ p_1121 ∨ b^{59, 20}_1 c -b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ p_1121 ∨ -b^{59, 20}_0 c in DIMACS: -17507 17508 -17509 1121 17510 0 -17507 17508 -17509 1121 17511 0 -17507 17508 -17509 1121 -17512 0 c -2-1 --> break c ( b^{59, 19}_2 ∧ b^{59, 19}_1 ∧ -b^{59, 19}_0 ∧ -p_1121) -> break c in CNF: c -b^{59, 19}_2 ∨ -b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ p_1121 ∨ break c in DIMACS: -17507 -17508 17509 1121 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{59, 19}_2 ∧ -b^{59, 19}_1 ∧ -b^{59, 19}_0 ∧ true) c in CNF: c -b^{59, 19}_2 ∨ b^{59, 19}_1 ∨ b^{59, 19}_0 ∨ false c in DIMACS: -17507 17508 17509 0 c 3 does not represent an automaton state. c -(-b^{59, 19}_2 ∧ b^{59, 19}_1 ∧ b^{59, 19}_0 ∧ true) c in CNF: c b^{59, 19}_2 ∨ -b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ false c in DIMACS: 17507 -17508 -17509 0 c -3 does not represent an automaton state. c -( b^{59, 19}_2 ∧ b^{59, 19}_1 ∧ b^{59, 19}_0 ∧ true) c in CNF: c -b^{59, 19}_2 ∨ -b^{59, 19}_1 ∨ -b^{59, 19}_0 ∨ false c in DIMACS: -17507 -17508 -17509 0 c INIT for k = 60 c -b^{60, 1}_2 c -b^{60, 1}_1 c -b^{60, 1}_0 c in DIMACS: -17513 0 -17514 0 -17515 0 c Transitions for k = 60 c i = 1 c -2+1 --> -1 c ( b^{60, 1}_2 ∧ b^{60, 1}_1 ∧ -b^{60, 1}_0 ∧ p_60) -> ( b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ b^{60, 2}_0) c in CNF: c -b^{60, 1}_2 ∨ -b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ -p_60 ∨ b^{60, 2}_2 c -b^{60, 1}_2 ∨ -b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ -p_60 ∨ -b^{60, 2}_1 c -b^{60, 1}_2 ∨ -b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ -p_60 ∨ b^{60, 2}_0 c in DIMACS: -17513 -17514 17515 -60 17516 0 -17513 -17514 17515 -60 -17517 0 -17513 -17514 17515 -60 17518 0 c -1+1 --> 0 c ( b^{60, 1}_2 ∧ -b^{60, 1}_1 ∧ b^{60, 1}_0 ∧ p_60) -> (-b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ -b^{60, 2}_0) c in CNF: c -b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ -p_60 ∨ -b^{60, 2}_2 c -b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ -p_60 ∨ -b^{60, 2}_1 c -b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ -p_60 ∨ -b^{60, 2}_0 c in DIMACS: -17513 17514 -17515 -60 -17516 0 -17513 17514 -17515 -60 -17517 0 -17513 17514 -17515 -60 -17518 0 c 0+1 --> 1 c (-b^{60, 1}_2 ∧ -b^{60, 1}_1 ∧ -b^{60, 1}_0 ∧ p_60) -> (-b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ b^{60, 2}_0) c in CNF: c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ -p_60 ∨ -b^{60, 2}_2 c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ -p_60 ∨ -b^{60, 2}_1 c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ -p_60 ∨ b^{60, 2}_0 c in DIMACS: 17513 17514 17515 -60 -17516 0 17513 17514 17515 -60 -17517 0 17513 17514 17515 -60 17518 0 c 1+1 --> 2 c (-b^{60, 1}_2 ∧ -b^{60, 1}_1 ∧ b^{60, 1}_0 ∧ p_60) -> (-b^{60, 2}_2 ∧ b^{60, 2}_1 ∧ -b^{60, 2}_0) c in CNF: c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ -p_60 ∨ -b^{60, 2}_2 c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ -p_60 ∨ b^{60, 2}_1 c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ -p_60 ∨ -b^{60, 2}_0 c in DIMACS: 17513 17514 -17515 -60 -17516 0 17513 17514 -17515 -60 17517 0 17513 17514 -17515 -60 -17518 0 c 2+1 --> break c (-b^{60, 1}_2 ∧ b^{60, 1}_1 ∧ -b^{60, 1}_0 ∧ p_60) -> break c in CNF: c b^{60, 1}_2 ∨ -b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ -p_60 ∨ break c in DIMACS: 17513 -17514 17515 -60 1162 0 c 2-1 --> 1 c (-b^{60, 1}_2 ∧ b^{60, 1}_1 ∧ -b^{60, 1}_0 ∧ -p_60) -> (-b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ b^{60, 2}_0) c in CNF: c b^{60, 1}_2 ∨ -b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ p_60 ∨ -b^{60, 2}_2 c b^{60, 1}_2 ∨ -b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ p_60 ∨ -b^{60, 2}_1 c b^{60, 1}_2 ∨ -b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ p_60 ∨ b^{60, 2}_0 c in DIMACS: 17513 -17514 17515 60 -17516 0 17513 -17514 17515 60 -17517 0 17513 -17514 17515 60 17518 0 c 1-1 --> 0 c (-b^{60, 1}_2 ∧ -b^{60, 1}_1 ∧ b^{60, 1}_0 ∧ -p_60) -> (-b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ -b^{60, 2}_0) c in CNF: c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ p_60 ∨ -b^{60, 2}_2 c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ p_60 ∨ -b^{60, 2}_1 c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ p_60 ∨ -b^{60, 2}_0 c in DIMACS: 17513 17514 -17515 60 -17516 0 17513 17514 -17515 60 -17517 0 17513 17514 -17515 60 -17518 0 c 0-1 --> -1 c (-b^{60, 1}_2 ∧ -b^{60, 1}_1 ∧ -b^{60, 1}_0 ∧ -p_60) -> ( b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ b^{60, 2}_0) c in CNF: c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ p_60 ∨ b^{60, 2}_2 c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ p_60 ∨ -b^{60, 2}_1 c b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ p_60 ∨ b^{60, 2}_0 c in DIMACS: 17513 17514 17515 60 17516 0 17513 17514 17515 60 -17517 0 17513 17514 17515 60 17518 0 c -1-1 --> -2 c ( b^{60, 1}_2 ∧ -b^{60, 1}_1 ∧ b^{60, 1}_0 ∧ -p_60) -> ( b^{60, 2}_2 ∧ b^{60, 2}_1 ∧ -b^{60, 2}_0) c in CNF: c -b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ p_60 ∨ b^{60, 2}_2 c -b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ p_60 ∨ b^{60, 2}_1 c -b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ p_60 ∨ -b^{60, 2}_0 c in DIMACS: -17513 17514 -17515 60 17516 0 -17513 17514 -17515 60 17517 0 -17513 17514 -17515 60 -17518 0 c -2-1 --> break c ( b^{60, 1}_2 ∧ b^{60, 1}_1 ∧ -b^{60, 1}_0 ∧ -p_60) -> break c in CNF: c -b^{60, 1}_2 ∨ -b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ p_60 ∨ break c in DIMACS: -17513 -17514 17515 60 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 1}_2 ∧ -b^{60, 1}_1 ∧ -b^{60, 1}_0 ∧ true) c in CNF: c -b^{60, 1}_2 ∨ b^{60, 1}_1 ∨ b^{60, 1}_0 ∨ false c in DIMACS: -17513 17514 17515 0 c 3 does not represent an automaton state. c -(-b^{60, 1}_2 ∧ b^{60, 1}_1 ∧ b^{60, 1}_0 ∧ true) c in CNF: c b^{60, 1}_2 ∨ -b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ false c in DIMACS: 17513 -17514 -17515 0 c -3 does not represent an automaton state. c -( b^{60, 1}_2 ∧ b^{60, 1}_1 ∧ b^{60, 1}_0 ∧ true) c in CNF: c -b^{60, 1}_2 ∨ -b^{60, 1}_1 ∨ -b^{60, 1}_0 ∨ false c in DIMACS: -17513 -17514 -17515 0 c i = 2 c -2+1 --> -1 c ( b^{60, 2}_2 ∧ b^{60, 2}_1 ∧ -b^{60, 2}_0 ∧ p_120) -> ( b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ b^{60, 3}_0) c in CNF: c -b^{60, 2}_2 ∨ -b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ -p_120 ∨ b^{60, 3}_2 c -b^{60, 2}_2 ∨ -b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ -p_120 ∨ -b^{60, 3}_1 c -b^{60, 2}_2 ∨ -b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ -p_120 ∨ b^{60, 3}_0 c in DIMACS: -17516 -17517 17518 -120 17519 0 -17516 -17517 17518 -120 -17520 0 -17516 -17517 17518 -120 17521 0 c -1+1 --> 0 c ( b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ b^{60, 2}_0 ∧ p_120) -> (-b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ -b^{60, 3}_0) c in CNF: c -b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ -p_120 ∨ -b^{60, 3}_2 c -b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ -p_120 ∨ -b^{60, 3}_1 c -b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ -p_120 ∨ -b^{60, 3}_0 c in DIMACS: -17516 17517 -17518 -120 -17519 0 -17516 17517 -17518 -120 -17520 0 -17516 17517 -17518 -120 -17521 0 c 0+1 --> 1 c (-b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ -b^{60, 2}_0 ∧ p_120) -> (-b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ b^{60, 3}_0) c in CNF: c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ -p_120 ∨ -b^{60, 3}_2 c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ -p_120 ∨ -b^{60, 3}_1 c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ -p_120 ∨ b^{60, 3}_0 c in DIMACS: 17516 17517 17518 -120 -17519 0 17516 17517 17518 -120 -17520 0 17516 17517 17518 -120 17521 0 c 1+1 --> 2 c (-b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ b^{60, 2}_0 ∧ p_120) -> (-b^{60, 3}_2 ∧ b^{60, 3}_1 ∧ -b^{60, 3}_0) c in CNF: c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ -p_120 ∨ -b^{60, 3}_2 c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ -p_120 ∨ b^{60, 3}_1 c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ -p_120 ∨ -b^{60, 3}_0 c in DIMACS: 17516 17517 -17518 -120 -17519 0 17516 17517 -17518 -120 17520 0 17516 17517 -17518 -120 -17521 0 c 2+1 --> break c (-b^{60, 2}_2 ∧ b^{60, 2}_1 ∧ -b^{60, 2}_0 ∧ p_120) -> break c in CNF: c b^{60, 2}_2 ∨ -b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ -p_120 ∨ break c in DIMACS: 17516 -17517 17518 -120 1162 0 c 2-1 --> 1 c (-b^{60, 2}_2 ∧ b^{60, 2}_1 ∧ -b^{60, 2}_0 ∧ -p_120) -> (-b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ b^{60, 3}_0) c in CNF: c b^{60, 2}_2 ∨ -b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ p_120 ∨ -b^{60, 3}_2 c b^{60, 2}_2 ∨ -b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ p_120 ∨ -b^{60, 3}_1 c b^{60, 2}_2 ∨ -b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ p_120 ∨ b^{60, 3}_0 c in DIMACS: 17516 -17517 17518 120 -17519 0 17516 -17517 17518 120 -17520 0 17516 -17517 17518 120 17521 0 c 1-1 --> 0 c (-b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ b^{60, 2}_0 ∧ -p_120) -> (-b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ -b^{60, 3}_0) c in CNF: c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ p_120 ∨ -b^{60, 3}_2 c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ p_120 ∨ -b^{60, 3}_1 c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ p_120 ∨ -b^{60, 3}_0 c in DIMACS: 17516 17517 -17518 120 -17519 0 17516 17517 -17518 120 -17520 0 17516 17517 -17518 120 -17521 0 c 0-1 --> -1 c (-b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ -b^{60, 2}_0 ∧ -p_120) -> ( b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ b^{60, 3}_0) c in CNF: c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ p_120 ∨ b^{60, 3}_2 c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ p_120 ∨ -b^{60, 3}_1 c b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ p_120 ∨ b^{60, 3}_0 c in DIMACS: 17516 17517 17518 120 17519 0 17516 17517 17518 120 -17520 0 17516 17517 17518 120 17521 0 c -1-1 --> -2 c ( b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ b^{60, 2}_0 ∧ -p_120) -> ( b^{60, 3}_2 ∧ b^{60, 3}_1 ∧ -b^{60, 3}_0) c in CNF: c -b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ p_120 ∨ b^{60, 3}_2 c -b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ p_120 ∨ b^{60, 3}_1 c -b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ p_120 ∨ -b^{60, 3}_0 c in DIMACS: -17516 17517 -17518 120 17519 0 -17516 17517 -17518 120 17520 0 -17516 17517 -17518 120 -17521 0 c -2-1 --> break c ( b^{60, 2}_2 ∧ b^{60, 2}_1 ∧ -b^{60, 2}_0 ∧ -p_120) -> break c in CNF: c -b^{60, 2}_2 ∨ -b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ p_120 ∨ break c in DIMACS: -17516 -17517 17518 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 2}_2 ∧ -b^{60, 2}_1 ∧ -b^{60, 2}_0 ∧ true) c in CNF: c -b^{60, 2}_2 ∨ b^{60, 2}_1 ∨ b^{60, 2}_0 ∨ false c in DIMACS: -17516 17517 17518 0 c 3 does not represent an automaton state. c -(-b^{60, 2}_2 ∧ b^{60, 2}_1 ∧ b^{60, 2}_0 ∧ true) c in CNF: c b^{60, 2}_2 ∨ -b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ false c in DIMACS: 17516 -17517 -17518 0 c -3 does not represent an automaton state. c -( b^{60, 2}_2 ∧ b^{60, 2}_1 ∧ b^{60, 2}_0 ∧ true) c in CNF: c -b^{60, 2}_2 ∨ -b^{60, 2}_1 ∨ -b^{60, 2}_0 ∨ false c in DIMACS: -17516 -17517 -17518 0 c i = 3 c -2+1 --> -1 c ( b^{60, 3}_2 ∧ b^{60, 3}_1 ∧ -b^{60, 3}_0 ∧ p_180) -> ( b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ b^{60, 4}_0) c in CNF: c -b^{60, 3}_2 ∨ -b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ -p_180 ∨ b^{60, 4}_2 c -b^{60, 3}_2 ∨ -b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ -p_180 ∨ -b^{60, 4}_1 c -b^{60, 3}_2 ∨ -b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ -p_180 ∨ b^{60, 4}_0 c in DIMACS: -17519 -17520 17521 -180 17522 0 -17519 -17520 17521 -180 -17523 0 -17519 -17520 17521 -180 17524 0 c -1+1 --> 0 c ( b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ b^{60, 3}_0 ∧ p_180) -> (-b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ -b^{60, 4}_0) c in CNF: c -b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ -p_180 ∨ -b^{60, 4}_2 c -b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ -p_180 ∨ -b^{60, 4}_1 c -b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ -p_180 ∨ -b^{60, 4}_0 c in DIMACS: -17519 17520 -17521 -180 -17522 0 -17519 17520 -17521 -180 -17523 0 -17519 17520 -17521 -180 -17524 0 c 0+1 --> 1 c (-b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ -b^{60, 3}_0 ∧ p_180) -> (-b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ b^{60, 4}_0) c in CNF: c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ -p_180 ∨ -b^{60, 4}_2 c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ -p_180 ∨ -b^{60, 4}_1 c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ -p_180 ∨ b^{60, 4}_0 c in DIMACS: 17519 17520 17521 -180 -17522 0 17519 17520 17521 -180 -17523 0 17519 17520 17521 -180 17524 0 c 1+1 --> 2 c (-b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ b^{60, 3}_0 ∧ p_180) -> (-b^{60, 4}_2 ∧ b^{60, 4}_1 ∧ -b^{60, 4}_0) c in CNF: c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ -p_180 ∨ -b^{60, 4}_2 c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ -p_180 ∨ b^{60, 4}_1 c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ -p_180 ∨ -b^{60, 4}_0 c in DIMACS: 17519 17520 -17521 -180 -17522 0 17519 17520 -17521 -180 17523 0 17519 17520 -17521 -180 -17524 0 c 2+1 --> break c (-b^{60, 3}_2 ∧ b^{60, 3}_1 ∧ -b^{60, 3}_0 ∧ p_180) -> break c in CNF: c b^{60, 3}_2 ∨ -b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ -p_180 ∨ break c in DIMACS: 17519 -17520 17521 -180 1162 0 c 2-1 --> 1 c (-b^{60, 3}_2 ∧ b^{60, 3}_1 ∧ -b^{60, 3}_0 ∧ -p_180) -> (-b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ b^{60, 4}_0) c in CNF: c b^{60, 3}_2 ∨ -b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ p_180 ∨ -b^{60, 4}_2 c b^{60, 3}_2 ∨ -b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ p_180 ∨ -b^{60, 4}_1 c b^{60, 3}_2 ∨ -b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ p_180 ∨ b^{60, 4}_0 c in DIMACS: 17519 -17520 17521 180 -17522 0 17519 -17520 17521 180 -17523 0 17519 -17520 17521 180 17524 0 c 1-1 --> 0 c (-b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ b^{60, 3}_0 ∧ -p_180) -> (-b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ -b^{60, 4}_0) c in CNF: c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ p_180 ∨ -b^{60, 4}_2 c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ p_180 ∨ -b^{60, 4}_1 c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ p_180 ∨ -b^{60, 4}_0 c in DIMACS: 17519 17520 -17521 180 -17522 0 17519 17520 -17521 180 -17523 0 17519 17520 -17521 180 -17524 0 c 0-1 --> -1 c (-b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ -b^{60, 3}_0 ∧ -p_180) -> ( b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ b^{60, 4}_0) c in CNF: c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ p_180 ∨ b^{60, 4}_2 c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ p_180 ∨ -b^{60, 4}_1 c b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ p_180 ∨ b^{60, 4}_0 c in DIMACS: 17519 17520 17521 180 17522 0 17519 17520 17521 180 -17523 0 17519 17520 17521 180 17524 0 c -1-1 --> -2 c ( b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ b^{60, 3}_0 ∧ -p_180) -> ( b^{60, 4}_2 ∧ b^{60, 4}_1 ∧ -b^{60, 4}_0) c in CNF: c -b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ p_180 ∨ b^{60, 4}_2 c -b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ p_180 ∨ b^{60, 4}_1 c -b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ p_180 ∨ -b^{60, 4}_0 c in DIMACS: -17519 17520 -17521 180 17522 0 -17519 17520 -17521 180 17523 0 -17519 17520 -17521 180 -17524 0 c -2-1 --> break c ( b^{60, 3}_2 ∧ b^{60, 3}_1 ∧ -b^{60, 3}_0 ∧ -p_180) -> break c in CNF: c -b^{60, 3}_2 ∨ -b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ p_180 ∨ break c in DIMACS: -17519 -17520 17521 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 3}_2 ∧ -b^{60, 3}_1 ∧ -b^{60, 3}_0 ∧ true) c in CNF: c -b^{60, 3}_2 ∨ b^{60, 3}_1 ∨ b^{60, 3}_0 ∨ false c in DIMACS: -17519 17520 17521 0 c 3 does not represent an automaton state. c -(-b^{60, 3}_2 ∧ b^{60, 3}_1 ∧ b^{60, 3}_0 ∧ true) c in CNF: c b^{60, 3}_2 ∨ -b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ false c in DIMACS: 17519 -17520 -17521 0 c -3 does not represent an automaton state. c -( b^{60, 3}_2 ∧ b^{60, 3}_1 ∧ b^{60, 3}_0 ∧ true) c in CNF: c -b^{60, 3}_2 ∨ -b^{60, 3}_1 ∨ -b^{60, 3}_0 ∨ false c in DIMACS: -17519 -17520 -17521 0 c i = 4 c -2+1 --> -1 c ( b^{60, 4}_2 ∧ b^{60, 4}_1 ∧ -b^{60, 4}_0 ∧ p_240) -> ( b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ b^{60, 5}_0) c in CNF: c -b^{60, 4}_2 ∨ -b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ -p_240 ∨ b^{60, 5}_2 c -b^{60, 4}_2 ∨ -b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ -p_240 ∨ -b^{60, 5}_1 c -b^{60, 4}_2 ∨ -b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ -p_240 ∨ b^{60, 5}_0 c in DIMACS: -17522 -17523 17524 -240 17525 0 -17522 -17523 17524 -240 -17526 0 -17522 -17523 17524 -240 17527 0 c -1+1 --> 0 c ( b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ b^{60, 4}_0 ∧ p_240) -> (-b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ -b^{60, 5}_0) c in CNF: c -b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ -p_240 ∨ -b^{60, 5}_2 c -b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ -p_240 ∨ -b^{60, 5}_1 c -b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ -p_240 ∨ -b^{60, 5}_0 c in DIMACS: -17522 17523 -17524 -240 -17525 0 -17522 17523 -17524 -240 -17526 0 -17522 17523 -17524 -240 -17527 0 c 0+1 --> 1 c (-b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ -b^{60, 4}_0 ∧ p_240) -> (-b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ b^{60, 5}_0) c in CNF: c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ -p_240 ∨ -b^{60, 5}_2 c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ -p_240 ∨ -b^{60, 5}_1 c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ -p_240 ∨ b^{60, 5}_0 c in DIMACS: 17522 17523 17524 -240 -17525 0 17522 17523 17524 -240 -17526 0 17522 17523 17524 -240 17527 0 c 1+1 --> 2 c (-b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ b^{60, 4}_0 ∧ p_240) -> (-b^{60, 5}_2 ∧ b^{60, 5}_1 ∧ -b^{60, 5}_0) c in CNF: c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ -p_240 ∨ -b^{60, 5}_2 c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ -p_240 ∨ b^{60, 5}_1 c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ -p_240 ∨ -b^{60, 5}_0 c in DIMACS: 17522 17523 -17524 -240 -17525 0 17522 17523 -17524 -240 17526 0 17522 17523 -17524 -240 -17527 0 c 2+1 --> break c (-b^{60, 4}_2 ∧ b^{60, 4}_1 ∧ -b^{60, 4}_0 ∧ p_240) -> break c in CNF: c b^{60, 4}_2 ∨ -b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ -p_240 ∨ break c in DIMACS: 17522 -17523 17524 -240 1162 0 c 2-1 --> 1 c (-b^{60, 4}_2 ∧ b^{60, 4}_1 ∧ -b^{60, 4}_0 ∧ -p_240) -> (-b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ b^{60, 5}_0) c in CNF: c b^{60, 4}_2 ∨ -b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ p_240 ∨ -b^{60, 5}_2 c b^{60, 4}_2 ∨ -b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ p_240 ∨ -b^{60, 5}_1 c b^{60, 4}_2 ∨ -b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ p_240 ∨ b^{60, 5}_0 c in DIMACS: 17522 -17523 17524 240 -17525 0 17522 -17523 17524 240 -17526 0 17522 -17523 17524 240 17527 0 c 1-1 --> 0 c (-b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ b^{60, 4}_0 ∧ -p_240) -> (-b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ -b^{60, 5}_0) c in CNF: c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ p_240 ∨ -b^{60, 5}_2 c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ p_240 ∨ -b^{60, 5}_1 c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ p_240 ∨ -b^{60, 5}_0 c in DIMACS: 17522 17523 -17524 240 -17525 0 17522 17523 -17524 240 -17526 0 17522 17523 -17524 240 -17527 0 c 0-1 --> -1 c (-b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ -b^{60, 4}_0 ∧ -p_240) -> ( b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ b^{60, 5}_0) c in CNF: c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ p_240 ∨ b^{60, 5}_2 c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ p_240 ∨ -b^{60, 5}_1 c b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ p_240 ∨ b^{60, 5}_0 c in DIMACS: 17522 17523 17524 240 17525 0 17522 17523 17524 240 -17526 0 17522 17523 17524 240 17527 0 c -1-1 --> -2 c ( b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ b^{60, 4}_0 ∧ -p_240) -> ( b^{60, 5}_2 ∧ b^{60, 5}_1 ∧ -b^{60, 5}_0) c in CNF: c -b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ p_240 ∨ b^{60, 5}_2 c -b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ p_240 ∨ b^{60, 5}_1 c -b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ p_240 ∨ -b^{60, 5}_0 c in DIMACS: -17522 17523 -17524 240 17525 0 -17522 17523 -17524 240 17526 0 -17522 17523 -17524 240 -17527 0 c -2-1 --> break c ( b^{60, 4}_2 ∧ b^{60, 4}_1 ∧ -b^{60, 4}_0 ∧ -p_240) -> break c in CNF: c -b^{60, 4}_2 ∨ -b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ p_240 ∨ break c in DIMACS: -17522 -17523 17524 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 4}_2 ∧ -b^{60, 4}_1 ∧ -b^{60, 4}_0 ∧ true) c in CNF: c -b^{60, 4}_2 ∨ b^{60, 4}_1 ∨ b^{60, 4}_0 ∨ false c in DIMACS: -17522 17523 17524 0 c 3 does not represent an automaton state. c -(-b^{60, 4}_2 ∧ b^{60, 4}_1 ∧ b^{60, 4}_0 ∧ true) c in CNF: c b^{60, 4}_2 ∨ -b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ false c in DIMACS: 17522 -17523 -17524 0 c -3 does not represent an automaton state. c -( b^{60, 4}_2 ∧ b^{60, 4}_1 ∧ b^{60, 4}_0 ∧ true) c in CNF: c -b^{60, 4}_2 ∨ -b^{60, 4}_1 ∨ -b^{60, 4}_0 ∨ false c in DIMACS: -17522 -17523 -17524 0 c i = 5 c -2+1 --> -1 c ( b^{60, 5}_2 ∧ b^{60, 5}_1 ∧ -b^{60, 5}_0 ∧ p_300) -> ( b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ b^{60, 6}_0) c in CNF: c -b^{60, 5}_2 ∨ -b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ -p_300 ∨ b^{60, 6}_2 c -b^{60, 5}_2 ∨ -b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ -p_300 ∨ -b^{60, 6}_1 c -b^{60, 5}_2 ∨ -b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ -p_300 ∨ b^{60, 6}_0 c in DIMACS: -17525 -17526 17527 -300 17528 0 -17525 -17526 17527 -300 -17529 0 -17525 -17526 17527 -300 17530 0 c -1+1 --> 0 c ( b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ b^{60, 5}_0 ∧ p_300) -> (-b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ -b^{60, 6}_0) c in CNF: c -b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ -p_300 ∨ -b^{60, 6}_2 c -b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ -p_300 ∨ -b^{60, 6}_1 c -b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ -p_300 ∨ -b^{60, 6}_0 c in DIMACS: -17525 17526 -17527 -300 -17528 0 -17525 17526 -17527 -300 -17529 0 -17525 17526 -17527 -300 -17530 0 c 0+1 --> 1 c (-b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ -b^{60, 5}_0 ∧ p_300) -> (-b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ b^{60, 6}_0) c in CNF: c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ -p_300 ∨ -b^{60, 6}_2 c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ -p_300 ∨ -b^{60, 6}_1 c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ -p_300 ∨ b^{60, 6}_0 c in DIMACS: 17525 17526 17527 -300 -17528 0 17525 17526 17527 -300 -17529 0 17525 17526 17527 -300 17530 0 c 1+1 --> 2 c (-b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ b^{60, 5}_0 ∧ p_300) -> (-b^{60, 6}_2 ∧ b^{60, 6}_1 ∧ -b^{60, 6}_0) c in CNF: c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ -p_300 ∨ -b^{60, 6}_2 c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ -p_300 ∨ b^{60, 6}_1 c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ -p_300 ∨ -b^{60, 6}_0 c in DIMACS: 17525 17526 -17527 -300 -17528 0 17525 17526 -17527 -300 17529 0 17525 17526 -17527 -300 -17530 0 c 2+1 --> break c (-b^{60, 5}_2 ∧ b^{60, 5}_1 ∧ -b^{60, 5}_0 ∧ p_300) -> break c in CNF: c b^{60, 5}_2 ∨ -b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ -p_300 ∨ break c in DIMACS: 17525 -17526 17527 -300 1162 0 c 2-1 --> 1 c (-b^{60, 5}_2 ∧ b^{60, 5}_1 ∧ -b^{60, 5}_0 ∧ -p_300) -> (-b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ b^{60, 6}_0) c in CNF: c b^{60, 5}_2 ∨ -b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ p_300 ∨ -b^{60, 6}_2 c b^{60, 5}_2 ∨ -b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ p_300 ∨ -b^{60, 6}_1 c b^{60, 5}_2 ∨ -b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ p_300 ∨ b^{60, 6}_0 c in DIMACS: 17525 -17526 17527 300 -17528 0 17525 -17526 17527 300 -17529 0 17525 -17526 17527 300 17530 0 c 1-1 --> 0 c (-b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ b^{60, 5}_0 ∧ -p_300) -> (-b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ -b^{60, 6}_0) c in CNF: c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ p_300 ∨ -b^{60, 6}_2 c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ p_300 ∨ -b^{60, 6}_1 c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ p_300 ∨ -b^{60, 6}_0 c in DIMACS: 17525 17526 -17527 300 -17528 0 17525 17526 -17527 300 -17529 0 17525 17526 -17527 300 -17530 0 c 0-1 --> -1 c (-b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ -b^{60, 5}_0 ∧ -p_300) -> ( b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ b^{60, 6}_0) c in CNF: c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ p_300 ∨ b^{60, 6}_2 c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ p_300 ∨ -b^{60, 6}_1 c b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ p_300 ∨ b^{60, 6}_0 c in DIMACS: 17525 17526 17527 300 17528 0 17525 17526 17527 300 -17529 0 17525 17526 17527 300 17530 0 c -1-1 --> -2 c ( b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ b^{60, 5}_0 ∧ -p_300) -> ( b^{60, 6}_2 ∧ b^{60, 6}_1 ∧ -b^{60, 6}_0) c in CNF: c -b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ p_300 ∨ b^{60, 6}_2 c -b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ p_300 ∨ b^{60, 6}_1 c -b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ p_300 ∨ -b^{60, 6}_0 c in DIMACS: -17525 17526 -17527 300 17528 0 -17525 17526 -17527 300 17529 0 -17525 17526 -17527 300 -17530 0 c -2-1 --> break c ( b^{60, 5}_2 ∧ b^{60, 5}_1 ∧ -b^{60, 5}_0 ∧ -p_300) -> break c in CNF: c -b^{60, 5}_2 ∨ -b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ p_300 ∨ break c in DIMACS: -17525 -17526 17527 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 5}_2 ∧ -b^{60, 5}_1 ∧ -b^{60, 5}_0 ∧ true) c in CNF: c -b^{60, 5}_2 ∨ b^{60, 5}_1 ∨ b^{60, 5}_0 ∨ false c in DIMACS: -17525 17526 17527 0 c 3 does not represent an automaton state. c -(-b^{60, 5}_2 ∧ b^{60, 5}_1 ∧ b^{60, 5}_0 ∧ true) c in CNF: c b^{60, 5}_2 ∨ -b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ false c in DIMACS: 17525 -17526 -17527 0 c -3 does not represent an automaton state. c -( b^{60, 5}_2 ∧ b^{60, 5}_1 ∧ b^{60, 5}_0 ∧ true) c in CNF: c -b^{60, 5}_2 ∨ -b^{60, 5}_1 ∨ -b^{60, 5}_0 ∨ false c in DIMACS: -17525 -17526 -17527 0 c i = 6 c -2+1 --> -1 c ( b^{60, 6}_2 ∧ b^{60, 6}_1 ∧ -b^{60, 6}_0 ∧ p_360) -> ( b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ b^{60, 7}_0) c in CNF: c -b^{60, 6}_2 ∨ -b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ -p_360 ∨ b^{60, 7}_2 c -b^{60, 6}_2 ∨ -b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ -p_360 ∨ -b^{60, 7}_1 c -b^{60, 6}_2 ∨ -b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ -p_360 ∨ b^{60, 7}_0 c in DIMACS: -17528 -17529 17530 -360 17531 0 -17528 -17529 17530 -360 -17532 0 -17528 -17529 17530 -360 17533 0 c -1+1 --> 0 c ( b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ b^{60, 6}_0 ∧ p_360) -> (-b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ -b^{60, 7}_0) c in CNF: c -b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ -p_360 ∨ -b^{60, 7}_2 c -b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ -p_360 ∨ -b^{60, 7}_1 c -b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ -p_360 ∨ -b^{60, 7}_0 c in DIMACS: -17528 17529 -17530 -360 -17531 0 -17528 17529 -17530 -360 -17532 0 -17528 17529 -17530 -360 -17533 0 c 0+1 --> 1 c (-b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ -b^{60, 6}_0 ∧ p_360) -> (-b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ b^{60, 7}_0) c in CNF: c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ -p_360 ∨ -b^{60, 7}_2 c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ -p_360 ∨ -b^{60, 7}_1 c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ -p_360 ∨ b^{60, 7}_0 c in DIMACS: 17528 17529 17530 -360 -17531 0 17528 17529 17530 -360 -17532 0 17528 17529 17530 -360 17533 0 c 1+1 --> 2 c (-b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ b^{60, 6}_0 ∧ p_360) -> (-b^{60, 7}_2 ∧ b^{60, 7}_1 ∧ -b^{60, 7}_0) c in CNF: c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ -p_360 ∨ -b^{60, 7}_2 c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ -p_360 ∨ b^{60, 7}_1 c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ -p_360 ∨ -b^{60, 7}_0 c in DIMACS: 17528 17529 -17530 -360 -17531 0 17528 17529 -17530 -360 17532 0 17528 17529 -17530 -360 -17533 0 c 2+1 --> break c (-b^{60, 6}_2 ∧ b^{60, 6}_1 ∧ -b^{60, 6}_0 ∧ p_360) -> break c in CNF: c b^{60, 6}_2 ∨ -b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ -p_360 ∨ break c in DIMACS: 17528 -17529 17530 -360 1162 0 c 2-1 --> 1 c (-b^{60, 6}_2 ∧ b^{60, 6}_1 ∧ -b^{60, 6}_0 ∧ -p_360) -> (-b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ b^{60, 7}_0) c in CNF: c b^{60, 6}_2 ∨ -b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ p_360 ∨ -b^{60, 7}_2 c b^{60, 6}_2 ∨ -b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ p_360 ∨ -b^{60, 7}_1 c b^{60, 6}_2 ∨ -b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ p_360 ∨ b^{60, 7}_0 c in DIMACS: 17528 -17529 17530 360 -17531 0 17528 -17529 17530 360 -17532 0 17528 -17529 17530 360 17533 0 c 1-1 --> 0 c (-b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ b^{60, 6}_0 ∧ -p_360) -> (-b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ -b^{60, 7}_0) c in CNF: c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ p_360 ∨ -b^{60, 7}_2 c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ p_360 ∨ -b^{60, 7}_1 c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ p_360 ∨ -b^{60, 7}_0 c in DIMACS: 17528 17529 -17530 360 -17531 0 17528 17529 -17530 360 -17532 0 17528 17529 -17530 360 -17533 0 c 0-1 --> -1 c (-b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ -b^{60, 6}_0 ∧ -p_360) -> ( b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ b^{60, 7}_0) c in CNF: c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ p_360 ∨ b^{60, 7}_2 c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ p_360 ∨ -b^{60, 7}_1 c b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ p_360 ∨ b^{60, 7}_0 c in DIMACS: 17528 17529 17530 360 17531 0 17528 17529 17530 360 -17532 0 17528 17529 17530 360 17533 0 c -1-1 --> -2 c ( b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ b^{60, 6}_0 ∧ -p_360) -> ( b^{60, 7}_2 ∧ b^{60, 7}_1 ∧ -b^{60, 7}_0) c in CNF: c -b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ p_360 ∨ b^{60, 7}_2 c -b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ p_360 ∨ b^{60, 7}_1 c -b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ p_360 ∨ -b^{60, 7}_0 c in DIMACS: -17528 17529 -17530 360 17531 0 -17528 17529 -17530 360 17532 0 -17528 17529 -17530 360 -17533 0 c -2-1 --> break c ( b^{60, 6}_2 ∧ b^{60, 6}_1 ∧ -b^{60, 6}_0 ∧ -p_360) -> break c in CNF: c -b^{60, 6}_2 ∨ -b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ p_360 ∨ break c in DIMACS: -17528 -17529 17530 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 6}_2 ∧ -b^{60, 6}_1 ∧ -b^{60, 6}_0 ∧ true) c in CNF: c -b^{60, 6}_2 ∨ b^{60, 6}_1 ∨ b^{60, 6}_0 ∨ false c in DIMACS: -17528 17529 17530 0 c 3 does not represent an automaton state. c -(-b^{60, 6}_2 ∧ b^{60, 6}_1 ∧ b^{60, 6}_0 ∧ true) c in CNF: c b^{60, 6}_2 ∨ -b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ false c in DIMACS: 17528 -17529 -17530 0 c -3 does not represent an automaton state. c -( b^{60, 6}_2 ∧ b^{60, 6}_1 ∧ b^{60, 6}_0 ∧ true) c in CNF: c -b^{60, 6}_2 ∨ -b^{60, 6}_1 ∨ -b^{60, 6}_0 ∨ false c in DIMACS: -17528 -17529 -17530 0 c i = 7 c -2+1 --> -1 c ( b^{60, 7}_2 ∧ b^{60, 7}_1 ∧ -b^{60, 7}_0 ∧ p_420) -> ( b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ b^{60, 8}_0) c in CNF: c -b^{60, 7}_2 ∨ -b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ -p_420 ∨ b^{60, 8}_2 c -b^{60, 7}_2 ∨ -b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ -p_420 ∨ -b^{60, 8}_1 c -b^{60, 7}_2 ∨ -b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ -p_420 ∨ b^{60, 8}_0 c in DIMACS: -17531 -17532 17533 -420 17534 0 -17531 -17532 17533 -420 -17535 0 -17531 -17532 17533 -420 17536 0 c -1+1 --> 0 c ( b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ b^{60, 7}_0 ∧ p_420) -> (-b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ -b^{60, 8}_0) c in CNF: c -b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ -p_420 ∨ -b^{60, 8}_2 c -b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ -p_420 ∨ -b^{60, 8}_1 c -b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ -p_420 ∨ -b^{60, 8}_0 c in DIMACS: -17531 17532 -17533 -420 -17534 0 -17531 17532 -17533 -420 -17535 0 -17531 17532 -17533 -420 -17536 0 c 0+1 --> 1 c (-b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ -b^{60, 7}_0 ∧ p_420) -> (-b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ b^{60, 8}_0) c in CNF: c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ -p_420 ∨ -b^{60, 8}_2 c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ -p_420 ∨ -b^{60, 8}_1 c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ -p_420 ∨ b^{60, 8}_0 c in DIMACS: 17531 17532 17533 -420 -17534 0 17531 17532 17533 -420 -17535 0 17531 17532 17533 -420 17536 0 c 1+1 --> 2 c (-b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ b^{60, 7}_0 ∧ p_420) -> (-b^{60, 8}_2 ∧ b^{60, 8}_1 ∧ -b^{60, 8}_0) c in CNF: c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ -p_420 ∨ -b^{60, 8}_2 c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ -p_420 ∨ b^{60, 8}_1 c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ -p_420 ∨ -b^{60, 8}_0 c in DIMACS: 17531 17532 -17533 -420 -17534 0 17531 17532 -17533 -420 17535 0 17531 17532 -17533 -420 -17536 0 c 2+1 --> break c (-b^{60, 7}_2 ∧ b^{60, 7}_1 ∧ -b^{60, 7}_0 ∧ p_420) -> break c in CNF: c b^{60, 7}_2 ∨ -b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ -p_420 ∨ break c in DIMACS: 17531 -17532 17533 -420 1162 0 c 2-1 --> 1 c (-b^{60, 7}_2 ∧ b^{60, 7}_1 ∧ -b^{60, 7}_0 ∧ -p_420) -> (-b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ b^{60, 8}_0) c in CNF: c b^{60, 7}_2 ∨ -b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ p_420 ∨ -b^{60, 8}_2 c b^{60, 7}_2 ∨ -b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ p_420 ∨ -b^{60, 8}_1 c b^{60, 7}_2 ∨ -b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ p_420 ∨ b^{60, 8}_0 c in DIMACS: 17531 -17532 17533 420 -17534 0 17531 -17532 17533 420 -17535 0 17531 -17532 17533 420 17536 0 c 1-1 --> 0 c (-b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ b^{60, 7}_0 ∧ -p_420) -> (-b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ -b^{60, 8}_0) c in CNF: c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ p_420 ∨ -b^{60, 8}_2 c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ p_420 ∨ -b^{60, 8}_1 c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ p_420 ∨ -b^{60, 8}_0 c in DIMACS: 17531 17532 -17533 420 -17534 0 17531 17532 -17533 420 -17535 0 17531 17532 -17533 420 -17536 0 c 0-1 --> -1 c (-b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ -b^{60, 7}_0 ∧ -p_420) -> ( b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ b^{60, 8}_0) c in CNF: c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ p_420 ∨ b^{60, 8}_2 c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ p_420 ∨ -b^{60, 8}_1 c b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ p_420 ∨ b^{60, 8}_0 c in DIMACS: 17531 17532 17533 420 17534 0 17531 17532 17533 420 -17535 0 17531 17532 17533 420 17536 0 c -1-1 --> -2 c ( b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ b^{60, 7}_0 ∧ -p_420) -> ( b^{60, 8}_2 ∧ b^{60, 8}_1 ∧ -b^{60, 8}_0) c in CNF: c -b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ p_420 ∨ b^{60, 8}_2 c -b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ p_420 ∨ b^{60, 8}_1 c -b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ p_420 ∨ -b^{60, 8}_0 c in DIMACS: -17531 17532 -17533 420 17534 0 -17531 17532 -17533 420 17535 0 -17531 17532 -17533 420 -17536 0 c -2-1 --> break c ( b^{60, 7}_2 ∧ b^{60, 7}_1 ∧ -b^{60, 7}_0 ∧ -p_420) -> break c in CNF: c -b^{60, 7}_2 ∨ -b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ p_420 ∨ break c in DIMACS: -17531 -17532 17533 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 7}_2 ∧ -b^{60, 7}_1 ∧ -b^{60, 7}_0 ∧ true) c in CNF: c -b^{60, 7}_2 ∨ b^{60, 7}_1 ∨ b^{60, 7}_0 ∨ false c in DIMACS: -17531 17532 17533 0 c 3 does not represent an automaton state. c -(-b^{60, 7}_2 ∧ b^{60, 7}_1 ∧ b^{60, 7}_0 ∧ true) c in CNF: c b^{60, 7}_2 ∨ -b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ false c in DIMACS: 17531 -17532 -17533 0 c -3 does not represent an automaton state. c -( b^{60, 7}_2 ∧ b^{60, 7}_1 ∧ b^{60, 7}_0 ∧ true) c in CNF: c -b^{60, 7}_2 ∨ -b^{60, 7}_1 ∨ -b^{60, 7}_0 ∨ false c in DIMACS: -17531 -17532 -17533 0 c i = 8 c -2+1 --> -1 c ( b^{60, 8}_2 ∧ b^{60, 8}_1 ∧ -b^{60, 8}_0 ∧ p_480) -> ( b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ b^{60, 9}_0) c in CNF: c -b^{60, 8}_2 ∨ -b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ -p_480 ∨ b^{60, 9}_2 c -b^{60, 8}_2 ∨ -b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ -p_480 ∨ -b^{60, 9}_1 c -b^{60, 8}_2 ∨ -b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ -p_480 ∨ b^{60, 9}_0 c in DIMACS: -17534 -17535 17536 -480 17537 0 -17534 -17535 17536 -480 -17538 0 -17534 -17535 17536 -480 17539 0 c -1+1 --> 0 c ( b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ b^{60, 8}_0 ∧ p_480) -> (-b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ -b^{60, 9}_0) c in CNF: c -b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ -p_480 ∨ -b^{60, 9}_2 c -b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ -p_480 ∨ -b^{60, 9}_1 c -b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ -p_480 ∨ -b^{60, 9}_0 c in DIMACS: -17534 17535 -17536 -480 -17537 0 -17534 17535 -17536 -480 -17538 0 -17534 17535 -17536 -480 -17539 0 c 0+1 --> 1 c (-b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ -b^{60, 8}_0 ∧ p_480) -> (-b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ b^{60, 9}_0) c in CNF: c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ -p_480 ∨ -b^{60, 9}_2 c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ -p_480 ∨ -b^{60, 9}_1 c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ -p_480 ∨ b^{60, 9}_0 c in DIMACS: 17534 17535 17536 -480 -17537 0 17534 17535 17536 -480 -17538 0 17534 17535 17536 -480 17539 0 c 1+1 --> 2 c (-b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ b^{60, 8}_0 ∧ p_480) -> (-b^{60, 9}_2 ∧ b^{60, 9}_1 ∧ -b^{60, 9}_0) c in CNF: c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ -p_480 ∨ -b^{60, 9}_2 c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ -p_480 ∨ b^{60, 9}_1 c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ -p_480 ∨ -b^{60, 9}_0 c in DIMACS: 17534 17535 -17536 -480 -17537 0 17534 17535 -17536 -480 17538 0 17534 17535 -17536 -480 -17539 0 c 2+1 --> break c (-b^{60, 8}_2 ∧ b^{60, 8}_1 ∧ -b^{60, 8}_0 ∧ p_480) -> break c in CNF: c b^{60, 8}_2 ∨ -b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ -p_480 ∨ break c in DIMACS: 17534 -17535 17536 -480 1162 0 c 2-1 --> 1 c (-b^{60, 8}_2 ∧ b^{60, 8}_1 ∧ -b^{60, 8}_0 ∧ -p_480) -> (-b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ b^{60, 9}_0) c in CNF: c b^{60, 8}_2 ∨ -b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ p_480 ∨ -b^{60, 9}_2 c b^{60, 8}_2 ∨ -b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ p_480 ∨ -b^{60, 9}_1 c b^{60, 8}_2 ∨ -b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ p_480 ∨ b^{60, 9}_0 c in DIMACS: 17534 -17535 17536 480 -17537 0 17534 -17535 17536 480 -17538 0 17534 -17535 17536 480 17539 0 c 1-1 --> 0 c (-b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ b^{60, 8}_0 ∧ -p_480) -> (-b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ -b^{60, 9}_0) c in CNF: c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ p_480 ∨ -b^{60, 9}_2 c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ p_480 ∨ -b^{60, 9}_1 c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ p_480 ∨ -b^{60, 9}_0 c in DIMACS: 17534 17535 -17536 480 -17537 0 17534 17535 -17536 480 -17538 0 17534 17535 -17536 480 -17539 0 c 0-1 --> -1 c (-b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ -b^{60, 8}_0 ∧ -p_480) -> ( b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ b^{60, 9}_0) c in CNF: c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ p_480 ∨ b^{60, 9}_2 c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ p_480 ∨ -b^{60, 9}_1 c b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ p_480 ∨ b^{60, 9}_0 c in DIMACS: 17534 17535 17536 480 17537 0 17534 17535 17536 480 -17538 0 17534 17535 17536 480 17539 0 c -1-1 --> -2 c ( b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ b^{60, 8}_0 ∧ -p_480) -> ( b^{60, 9}_2 ∧ b^{60, 9}_1 ∧ -b^{60, 9}_0) c in CNF: c -b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ p_480 ∨ b^{60, 9}_2 c -b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ p_480 ∨ b^{60, 9}_1 c -b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ p_480 ∨ -b^{60, 9}_0 c in DIMACS: -17534 17535 -17536 480 17537 0 -17534 17535 -17536 480 17538 0 -17534 17535 -17536 480 -17539 0 c -2-1 --> break c ( b^{60, 8}_2 ∧ b^{60, 8}_1 ∧ -b^{60, 8}_0 ∧ -p_480) -> break c in CNF: c -b^{60, 8}_2 ∨ -b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ p_480 ∨ break c in DIMACS: -17534 -17535 17536 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 8}_2 ∧ -b^{60, 8}_1 ∧ -b^{60, 8}_0 ∧ true) c in CNF: c -b^{60, 8}_2 ∨ b^{60, 8}_1 ∨ b^{60, 8}_0 ∨ false c in DIMACS: -17534 17535 17536 0 c 3 does not represent an automaton state. c -(-b^{60, 8}_2 ∧ b^{60, 8}_1 ∧ b^{60, 8}_0 ∧ true) c in CNF: c b^{60, 8}_2 ∨ -b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ false c in DIMACS: 17534 -17535 -17536 0 c -3 does not represent an automaton state. c -( b^{60, 8}_2 ∧ b^{60, 8}_1 ∧ b^{60, 8}_0 ∧ true) c in CNF: c -b^{60, 8}_2 ∨ -b^{60, 8}_1 ∨ -b^{60, 8}_0 ∨ false c in DIMACS: -17534 -17535 -17536 0 c i = 9 c -2+1 --> -1 c ( b^{60, 9}_2 ∧ b^{60, 9}_1 ∧ -b^{60, 9}_0 ∧ p_540) -> ( b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ b^{60, 10}_0) c in CNF: c -b^{60, 9}_2 ∨ -b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ -p_540 ∨ b^{60, 10}_2 c -b^{60, 9}_2 ∨ -b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ -p_540 ∨ -b^{60, 10}_1 c -b^{60, 9}_2 ∨ -b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ -p_540 ∨ b^{60, 10}_0 c in DIMACS: -17537 -17538 17539 -540 17540 0 -17537 -17538 17539 -540 -17541 0 -17537 -17538 17539 -540 17542 0 c -1+1 --> 0 c ( b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ b^{60, 9}_0 ∧ p_540) -> (-b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ -b^{60, 10}_0) c in CNF: c -b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ -p_540 ∨ -b^{60, 10}_2 c -b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ -p_540 ∨ -b^{60, 10}_1 c -b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ -p_540 ∨ -b^{60, 10}_0 c in DIMACS: -17537 17538 -17539 -540 -17540 0 -17537 17538 -17539 -540 -17541 0 -17537 17538 -17539 -540 -17542 0 c 0+1 --> 1 c (-b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ -b^{60, 9}_0 ∧ p_540) -> (-b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ b^{60, 10}_0) c in CNF: c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ -p_540 ∨ -b^{60, 10}_2 c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ -p_540 ∨ -b^{60, 10}_1 c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ -p_540 ∨ b^{60, 10}_0 c in DIMACS: 17537 17538 17539 -540 -17540 0 17537 17538 17539 -540 -17541 0 17537 17538 17539 -540 17542 0 c 1+1 --> 2 c (-b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ b^{60, 9}_0 ∧ p_540) -> (-b^{60, 10}_2 ∧ b^{60, 10}_1 ∧ -b^{60, 10}_0) c in CNF: c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ -p_540 ∨ -b^{60, 10}_2 c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ -p_540 ∨ b^{60, 10}_1 c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ -p_540 ∨ -b^{60, 10}_0 c in DIMACS: 17537 17538 -17539 -540 -17540 0 17537 17538 -17539 -540 17541 0 17537 17538 -17539 -540 -17542 0 c 2+1 --> break c (-b^{60, 9}_2 ∧ b^{60, 9}_1 ∧ -b^{60, 9}_0 ∧ p_540) -> break c in CNF: c b^{60, 9}_2 ∨ -b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ -p_540 ∨ break c in DIMACS: 17537 -17538 17539 -540 1162 0 c 2-1 --> 1 c (-b^{60, 9}_2 ∧ b^{60, 9}_1 ∧ -b^{60, 9}_0 ∧ -p_540) -> (-b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ b^{60, 10}_0) c in CNF: c b^{60, 9}_2 ∨ -b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ p_540 ∨ -b^{60, 10}_2 c b^{60, 9}_2 ∨ -b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ p_540 ∨ -b^{60, 10}_1 c b^{60, 9}_2 ∨ -b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ p_540 ∨ b^{60, 10}_0 c in DIMACS: 17537 -17538 17539 540 -17540 0 17537 -17538 17539 540 -17541 0 17537 -17538 17539 540 17542 0 c 1-1 --> 0 c (-b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ b^{60, 9}_0 ∧ -p_540) -> (-b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ -b^{60, 10}_0) c in CNF: c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ p_540 ∨ -b^{60, 10}_2 c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ p_540 ∨ -b^{60, 10}_1 c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ p_540 ∨ -b^{60, 10}_0 c in DIMACS: 17537 17538 -17539 540 -17540 0 17537 17538 -17539 540 -17541 0 17537 17538 -17539 540 -17542 0 c 0-1 --> -1 c (-b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ -b^{60, 9}_0 ∧ -p_540) -> ( b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ b^{60, 10}_0) c in CNF: c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ p_540 ∨ b^{60, 10}_2 c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ p_540 ∨ -b^{60, 10}_1 c b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ p_540 ∨ b^{60, 10}_0 c in DIMACS: 17537 17538 17539 540 17540 0 17537 17538 17539 540 -17541 0 17537 17538 17539 540 17542 0 c -1-1 --> -2 c ( b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ b^{60, 9}_0 ∧ -p_540) -> ( b^{60, 10}_2 ∧ b^{60, 10}_1 ∧ -b^{60, 10}_0) c in CNF: c -b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ p_540 ∨ b^{60, 10}_2 c -b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ p_540 ∨ b^{60, 10}_1 c -b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ p_540 ∨ -b^{60, 10}_0 c in DIMACS: -17537 17538 -17539 540 17540 0 -17537 17538 -17539 540 17541 0 -17537 17538 -17539 540 -17542 0 c -2-1 --> break c ( b^{60, 9}_2 ∧ b^{60, 9}_1 ∧ -b^{60, 9}_0 ∧ -p_540) -> break c in CNF: c -b^{60, 9}_2 ∨ -b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ p_540 ∨ break c in DIMACS: -17537 -17538 17539 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 9}_2 ∧ -b^{60, 9}_1 ∧ -b^{60, 9}_0 ∧ true) c in CNF: c -b^{60, 9}_2 ∨ b^{60, 9}_1 ∨ b^{60, 9}_0 ∨ false c in DIMACS: -17537 17538 17539 0 c 3 does not represent an automaton state. c -(-b^{60, 9}_2 ∧ b^{60, 9}_1 ∧ b^{60, 9}_0 ∧ true) c in CNF: c b^{60, 9}_2 ∨ -b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ false c in DIMACS: 17537 -17538 -17539 0 c -3 does not represent an automaton state. c -( b^{60, 9}_2 ∧ b^{60, 9}_1 ∧ b^{60, 9}_0 ∧ true) c in CNF: c -b^{60, 9}_2 ∨ -b^{60, 9}_1 ∨ -b^{60, 9}_0 ∨ false c in DIMACS: -17537 -17538 -17539 0 c i = 10 c -2+1 --> -1 c ( b^{60, 10}_2 ∧ b^{60, 10}_1 ∧ -b^{60, 10}_0 ∧ p_600) -> ( b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ b^{60, 11}_0) c in CNF: c -b^{60, 10}_2 ∨ -b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ -p_600 ∨ b^{60, 11}_2 c -b^{60, 10}_2 ∨ -b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ -p_600 ∨ -b^{60, 11}_1 c -b^{60, 10}_2 ∨ -b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ -p_600 ∨ b^{60, 11}_0 c in DIMACS: -17540 -17541 17542 -600 17543 0 -17540 -17541 17542 -600 -17544 0 -17540 -17541 17542 -600 17545 0 c -1+1 --> 0 c ( b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ b^{60, 10}_0 ∧ p_600) -> (-b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ -b^{60, 11}_0) c in CNF: c -b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ -p_600 ∨ -b^{60, 11}_2 c -b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ -p_600 ∨ -b^{60, 11}_1 c -b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ -p_600 ∨ -b^{60, 11}_0 c in DIMACS: -17540 17541 -17542 -600 -17543 0 -17540 17541 -17542 -600 -17544 0 -17540 17541 -17542 -600 -17545 0 c 0+1 --> 1 c (-b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ -b^{60, 10}_0 ∧ p_600) -> (-b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ b^{60, 11}_0) c in CNF: c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ -p_600 ∨ -b^{60, 11}_2 c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ -p_600 ∨ -b^{60, 11}_1 c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ -p_600 ∨ b^{60, 11}_0 c in DIMACS: 17540 17541 17542 -600 -17543 0 17540 17541 17542 -600 -17544 0 17540 17541 17542 -600 17545 0 c 1+1 --> 2 c (-b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ b^{60, 10}_0 ∧ p_600) -> (-b^{60, 11}_2 ∧ b^{60, 11}_1 ∧ -b^{60, 11}_0) c in CNF: c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ -p_600 ∨ -b^{60, 11}_2 c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ -p_600 ∨ b^{60, 11}_1 c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ -p_600 ∨ -b^{60, 11}_0 c in DIMACS: 17540 17541 -17542 -600 -17543 0 17540 17541 -17542 -600 17544 0 17540 17541 -17542 -600 -17545 0 c 2+1 --> break c (-b^{60, 10}_2 ∧ b^{60, 10}_1 ∧ -b^{60, 10}_0 ∧ p_600) -> break c in CNF: c b^{60, 10}_2 ∨ -b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ -p_600 ∨ break c in DIMACS: 17540 -17541 17542 -600 1162 0 c 2-1 --> 1 c (-b^{60, 10}_2 ∧ b^{60, 10}_1 ∧ -b^{60, 10}_0 ∧ -p_600) -> (-b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ b^{60, 11}_0) c in CNF: c b^{60, 10}_2 ∨ -b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ p_600 ∨ -b^{60, 11}_2 c b^{60, 10}_2 ∨ -b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ p_600 ∨ -b^{60, 11}_1 c b^{60, 10}_2 ∨ -b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ p_600 ∨ b^{60, 11}_0 c in DIMACS: 17540 -17541 17542 600 -17543 0 17540 -17541 17542 600 -17544 0 17540 -17541 17542 600 17545 0 c 1-1 --> 0 c (-b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ b^{60, 10}_0 ∧ -p_600) -> (-b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ -b^{60, 11}_0) c in CNF: c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ p_600 ∨ -b^{60, 11}_2 c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ p_600 ∨ -b^{60, 11}_1 c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ p_600 ∨ -b^{60, 11}_0 c in DIMACS: 17540 17541 -17542 600 -17543 0 17540 17541 -17542 600 -17544 0 17540 17541 -17542 600 -17545 0 c 0-1 --> -1 c (-b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ -b^{60, 10}_0 ∧ -p_600) -> ( b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ b^{60, 11}_0) c in CNF: c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ p_600 ∨ b^{60, 11}_2 c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ p_600 ∨ -b^{60, 11}_1 c b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ p_600 ∨ b^{60, 11}_0 c in DIMACS: 17540 17541 17542 600 17543 0 17540 17541 17542 600 -17544 0 17540 17541 17542 600 17545 0 c -1-1 --> -2 c ( b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ b^{60, 10}_0 ∧ -p_600) -> ( b^{60, 11}_2 ∧ b^{60, 11}_1 ∧ -b^{60, 11}_0) c in CNF: c -b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ p_600 ∨ b^{60, 11}_2 c -b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ p_600 ∨ b^{60, 11}_1 c -b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ p_600 ∨ -b^{60, 11}_0 c in DIMACS: -17540 17541 -17542 600 17543 0 -17540 17541 -17542 600 17544 0 -17540 17541 -17542 600 -17545 0 c -2-1 --> break c ( b^{60, 10}_2 ∧ b^{60, 10}_1 ∧ -b^{60, 10}_0 ∧ -p_600) -> break c in CNF: c -b^{60, 10}_2 ∨ -b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ p_600 ∨ break c in DIMACS: -17540 -17541 17542 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 10}_2 ∧ -b^{60, 10}_1 ∧ -b^{60, 10}_0 ∧ true) c in CNF: c -b^{60, 10}_2 ∨ b^{60, 10}_1 ∨ b^{60, 10}_0 ∨ false c in DIMACS: -17540 17541 17542 0 c 3 does not represent an automaton state. c -(-b^{60, 10}_2 ∧ b^{60, 10}_1 ∧ b^{60, 10}_0 ∧ true) c in CNF: c b^{60, 10}_2 ∨ -b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ false c in DIMACS: 17540 -17541 -17542 0 c -3 does not represent an automaton state. c -( b^{60, 10}_2 ∧ b^{60, 10}_1 ∧ b^{60, 10}_0 ∧ true) c in CNF: c -b^{60, 10}_2 ∨ -b^{60, 10}_1 ∨ -b^{60, 10}_0 ∨ false c in DIMACS: -17540 -17541 -17542 0 c i = 11 c -2+1 --> -1 c ( b^{60, 11}_2 ∧ b^{60, 11}_1 ∧ -b^{60, 11}_0 ∧ p_660) -> ( b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ b^{60, 12}_0) c in CNF: c -b^{60, 11}_2 ∨ -b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ -p_660 ∨ b^{60, 12}_2 c -b^{60, 11}_2 ∨ -b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ -p_660 ∨ -b^{60, 12}_1 c -b^{60, 11}_2 ∨ -b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ -p_660 ∨ b^{60, 12}_0 c in DIMACS: -17543 -17544 17545 -660 17546 0 -17543 -17544 17545 -660 -17547 0 -17543 -17544 17545 -660 17548 0 c -1+1 --> 0 c ( b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ b^{60, 11}_0 ∧ p_660) -> (-b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ -b^{60, 12}_0) c in CNF: c -b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ -p_660 ∨ -b^{60, 12}_2 c -b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ -p_660 ∨ -b^{60, 12}_1 c -b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ -p_660 ∨ -b^{60, 12}_0 c in DIMACS: -17543 17544 -17545 -660 -17546 0 -17543 17544 -17545 -660 -17547 0 -17543 17544 -17545 -660 -17548 0 c 0+1 --> 1 c (-b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ -b^{60, 11}_0 ∧ p_660) -> (-b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ b^{60, 12}_0) c in CNF: c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ -p_660 ∨ -b^{60, 12}_2 c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ -p_660 ∨ -b^{60, 12}_1 c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ -p_660 ∨ b^{60, 12}_0 c in DIMACS: 17543 17544 17545 -660 -17546 0 17543 17544 17545 -660 -17547 0 17543 17544 17545 -660 17548 0 c 1+1 --> 2 c (-b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ b^{60, 11}_0 ∧ p_660) -> (-b^{60, 12}_2 ∧ b^{60, 12}_1 ∧ -b^{60, 12}_0) c in CNF: c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ -p_660 ∨ -b^{60, 12}_2 c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ -p_660 ∨ b^{60, 12}_1 c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ -p_660 ∨ -b^{60, 12}_0 c in DIMACS: 17543 17544 -17545 -660 -17546 0 17543 17544 -17545 -660 17547 0 17543 17544 -17545 -660 -17548 0 c 2+1 --> break c (-b^{60, 11}_2 ∧ b^{60, 11}_1 ∧ -b^{60, 11}_0 ∧ p_660) -> break c in CNF: c b^{60, 11}_2 ∨ -b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ -p_660 ∨ break c in DIMACS: 17543 -17544 17545 -660 1162 0 c 2-1 --> 1 c (-b^{60, 11}_2 ∧ b^{60, 11}_1 ∧ -b^{60, 11}_0 ∧ -p_660) -> (-b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ b^{60, 12}_0) c in CNF: c b^{60, 11}_2 ∨ -b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ p_660 ∨ -b^{60, 12}_2 c b^{60, 11}_2 ∨ -b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ p_660 ∨ -b^{60, 12}_1 c b^{60, 11}_2 ∨ -b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ p_660 ∨ b^{60, 12}_0 c in DIMACS: 17543 -17544 17545 660 -17546 0 17543 -17544 17545 660 -17547 0 17543 -17544 17545 660 17548 0 c 1-1 --> 0 c (-b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ b^{60, 11}_0 ∧ -p_660) -> (-b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ -b^{60, 12}_0) c in CNF: c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ p_660 ∨ -b^{60, 12}_2 c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ p_660 ∨ -b^{60, 12}_1 c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ p_660 ∨ -b^{60, 12}_0 c in DIMACS: 17543 17544 -17545 660 -17546 0 17543 17544 -17545 660 -17547 0 17543 17544 -17545 660 -17548 0 c 0-1 --> -1 c (-b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ -b^{60, 11}_0 ∧ -p_660) -> ( b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ b^{60, 12}_0) c in CNF: c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ p_660 ∨ b^{60, 12}_2 c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ p_660 ∨ -b^{60, 12}_1 c b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ p_660 ∨ b^{60, 12}_0 c in DIMACS: 17543 17544 17545 660 17546 0 17543 17544 17545 660 -17547 0 17543 17544 17545 660 17548 0 c -1-1 --> -2 c ( b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ b^{60, 11}_0 ∧ -p_660) -> ( b^{60, 12}_2 ∧ b^{60, 12}_1 ∧ -b^{60, 12}_0) c in CNF: c -b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ p_660 ∨ b^{60, 12}_2 c -b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ p_660 ∨ b^{60, 12}_1 c -b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ p_660 ∨ -b^{60, 12}_0 c in DIMACS: -17543 17544 -17545 660 17546 0 -17543 17544 -17545 660 17547 0 -17543 17544 -17545 660 -17548 0 c -2-1 --> break c ( b^{60, 11}_2 ∧ b^{60, 11}_1 ∧ -b^{60, 11}_0 ∧ -p_660) -> break c in CNF: c -b^{60, 11}_2 ∨ -b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ p_660 ∨ break c in DIMACS: -17543 -17544 17545 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 11}_2 ∧ -b^{60, 11}_1 ∧ -b^{60, 11}_0 ∧ true) c in CNF: c -b^{60, 11}_2 ∨ b^{60, 11}_1 ∨ b^{60, 11}_0 ∨ false c in DIMACS: -17543 17544 17545 0 c 3 does not represent an automaton state. c -(-b^{60, 11}_2 ∧ b^{60, 11}_1 ∧ b^{60, 11}_0 ∧ true) c in CNF: c b^{60, 11}_2 ∨ -b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ false c in DIMACS: 17543 -17544 -17545 0 c -3 does not represent an automaton state. c -( b^{60, 11}_2 ∧ b^{60, 11}_1 ∧ b^{60, 11}_0 ∧ true) c in CNF: c -b^{60, 11}_2 ∨ -b^{60, 11}_1 ∨ -b^{60, 11}_0 ∨ false c in DIMACS: -17543 -17544 -17545 0 c i = 12 c -2+1 --> -1 c ( b^{60, 12}_2 ∧ b^{60, 12}_1 ∧ -b^{60, 12}_0 ∧ p_720) -> ( b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ b^{60, 13}_0) c in CNF: c -b^{60, 12}_2 ∨ -b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ -p_720 ∨ b^{60, 13}_2 c -b^{60, 12}_2 ∨ -b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ -p_720 ∨ -b^{60, 13}_1 c -b^{60, 12}_2 ∨ -b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ -p_720 ∨ b^{60, 13}_0 c in DIMACS: -17546 -17547 17548 -720 17549 0 -17546 -17547 17548 -720 -17550 0 -17546 -17547 17548 -720 17551 0 c -1+1 --> 0 c ( b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ b^{60, 12}_0 ∧ p_720) -> (-b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ -b^{60, 13}_0) c in CNF: c -b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ -p_720 ∨ -b^{60, 13}_2 c -b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ -p_720 ∨ -b^{60, 13}_1 c -b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ -p_720 ∨ -b^{60, 13}_0 c in DIMACS: -17546 17547 -17548 -720 -17549 0 -17546 17547 -17548 -720 -17550 0 -17546 17547 -17548 -720 -17551 0 c 0+1 --> 1 c (-b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ -b^{60, 12}_0 ∧ p_720) -> (-b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ b^{60, 13}_0) c in CNF: c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ -p_720 ∨ -b^{60, 13}_2 c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ -p_720 ∨ -b^{60, 13}_1 c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ -p_720 ∨ b^{60, 13}_0 c in DIMACS: 17546 17547 17548 -720 -17549 0 17546 17547 17548 -720 -17550 0 17546 17547 17548 -720 17551 0 c 1+1 --> 2 c (-b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ b^{60, 12}_0 ∧ p_720) -> (-b^{60, 13}_2 ∧ b^{60, 13}_1 ∧ -b^{60, 13}_0) c in CNF: c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ -p_720 ∨ -b^{60, 13}_2 c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ -p_720 ∨ b^{60, 13}_1 c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ -p_720 ∨ -b^{60, 13}_0 c in DIMACS: 17546 17547 -17548 -720 -17549 0 17546 17547 -17548 -720 17550 0 17546 17547 -17548 -720 -17551 0 c 2+1 --> break c (-b^{60, 12}_2 ∧ b^{60, 12}_1 ∧ -b^{60, 12}_0 ∧ p_720) -> break c in CNF: c b^{60, 12}_2 ∨ -b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ -p_720 ∨ break c in DIMACS: 17546 -17547 17548 -720 1162 0 c 2-1 --> 1 c (-b^{60, 12}_2 ∧ b^{60, 12}_1 ∧ -b^{60, 12}_0 ∧ -p_720) -> (-b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ b^{60, 13}_0) c in CNF: c b^{60, 12}_2 ∨ -b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ p_720 ∨ -b^{60, 13}_2 c b^{60, 12}_2 ∨ -b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ p_720 ∨ -b^{60, 13}_1 c b^{60, 12}_2 ∨ -b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ p_720 ∨ b^{60, 13}_0 c in DIMACS: 17546 -17547 17548 720 -17549 0 17546 -17547 17548 720 -17550 0 17546 -17547 17548 720 17551 0 c 1-1 --> 0 c (-b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ b^{60, 12}_0 ∧ -p_720) -> (-b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ -b^{60, 13}_0) c in CNF: c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ p_720 ∨ -b^{60, 13}_2 c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ p_720 ∨ -b^{60, 13}_1 c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ p_720 ∨ -b^{60, 13}_0 c in DIMACS: 17546 17547 -17548 720 -17549 0 17546 17547 -17548 720 -17550 0 17546 17547 -17548 720 -17551 0 c 0-1 --> -1 c (-b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ -b^{60, 12}_0 ∧ -p_720) -> ( b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ b^{60, 13}_0) c in CNF: c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ p_720 ∨ b^{60, 13}_2 c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ p_720 ∨ -b^{60, 13}_1 c b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ p_720 ∨ b^{60, 13}_0 c in DIMACS: 17546 17547 17548 720 17549 0 17546 17547 17548 720 -17550 0 17546 17547 17548 720 17551 0 c -1-1 --> -2 c ( b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ b^{60, 12}_0 ∧ -p_720) -> ( b^{60, 13}_2 ∧ b^{60, 13}_1 ∧ -b^{60, 13}_0) c in CNF: c -b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ p_720 ∨ b^{60, 13}_2 c -b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ p_720 ∨ b^{60, 13}_1 c -b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ p_720 ∨ -b^{60, 13}_0 c in DIMACS: -17546 17547 -17548 720 17549 0 -17546 17547 -17548 720 17550 0 -17546 17547 -17548 720 -17551 0 c -2-1 --> break c ( b^{60, 12}_2 ∧ b^{60, 12}_1 ∧ -b^{60, 12}_0 ∧ -p_720) -> break c in CNF: c -b^{60, 12}_2 ∨ -b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ p_720 ∨ break c in DIMACS: -17546 -17547 17548 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 12}_2 ∧ -b^{60, 12}_1 ∧ -b^{60, 12}_0 ∧ true) c in CNF: c -b^{60, 12}_2 ∨ b^{60, 12}_1 ∨ b^{60, 12}_0 ∨ false c in DIMACS: -17546 17547 17548 0 c 3 does not represent an automaton state. c -(-b^{60, 12}_2 ∧ b^{60, 12}_1 ∧ b^{60, 12}_0 ∧ true) c in CNF: c b^{60, 12}_2 ∨ -b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ false c in DIMACS: 17546 -17547 -17548 0 c -3 does not represent an automaton state. c -( b^{60, 12}_2 ∧ b^{60, 12}_1 ∧ b^{60, 12}_0 ∧ true) c in CNF: c -b^{60, 12}_2 ∨ -b^{60, 12}_1 ∨ -b^{60, 12}_0 ∨ false c in DIMACS: -17546 -17547 -17548 0 c i = 13 c -2+1 --> -1 c ( b^{60, 13}_2 ∧ b^{60, 13}_1 ∧ -b^{60, 13}_0 ∧ p_780) -> ( b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ b^{60, 14}_0) c in CNF: c -b^{60, 13}_2 ∨ -b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ -p_780 ∨ b^{60, 14}_2 c -b^{60, 13}_2 ∨ -b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ -p_780 ∨ -b^{60, 14}_1 c -b^{60, 13}_2 ∨ -b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ -p_780 ∨ b^{60, 14}_0 c in DIMACS: -17549 -17550 17551 -780 17552 0 -17549 -17550 17551 -780 -17553 0 -17549 -17550 17551 -780 17554 0 c -1+1 --> 0 c ( b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ b^{60, 13}_0 ∧ p_780) -> (-b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ -b^{60, 14}_0) c in CNF: c -b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ -p_780 ∨ -b^{60, 14}_2 c -b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ -p_780 ∨ -b^{60, 14}_1 c -b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ -p_780 ∨ -b^{60, 14}_0 c in DIMACS: -17549 17550 -17551 -780 -17552 0 -17549 17550 -17551 -780 -17553 0 -17549 17550 -17551 -780 -17554 0 c 0+1 --> 1 c (-b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ -b^{60, 13}_0 ∧ p_780) -> (-b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ b^{60, 14}_0) c in CNF: c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ -p_780 ∨ -b^{60, 14}_2 c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ -p_780 ∨ -b^{60, 14}_1 c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ -p_780 ∨ b^{60, 14}_0 c in DIMACS: 17549 17550 17551 -780 -17552 0 17549 17550 17551 -780 -17553 0 17549 17550 17551 -780 17554 0 c 1+1 --> 2 c (-b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ b^{60, 13}_0 ∧ p_780) -> (-b^{60, 14}_2 ∧ b^{60, 14}_1 ∧ -b^{60, 14}_0) c in CNF: c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ -p_780 ∨ -b^{60, 14}_2 c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ -p_780 ∨ b^{60, 14}_1 c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ -p_780 ∨ -b^{60, 14}_0 c in DIMACS: 17549 17550 -17551 -780 -17552 0 17549 17550 -17551 -780 17553 0 17549 17550 -17551 -780 -17554 0 c 2+1 --> break c (-b^{60, 13}_2 ∧ b^{60, 13}_1 ∧ -b^{60, 13}_0 ∧ p_780) -> break c in CNF: c b^{60, 13}_2 ∨ -b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ -p_780 ∨ break c in DIMACS: 17549 -17550 17551 -780 1162 0 c 2-1 --> 1 c (-b^{60, 13}_2 ∧ b^{60, 13}_1 ∧ -b^{60, 13}_0 ∧ -p_780) -> (-b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ b^{60, 14}_0) c in CNF: c b^{60, 13}_2 ∨ -b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ p_780 ∨ -b^{60, 14}_2 c b^{60, 13}_2 ∨ -b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ p_780 ∨ -b^{60, 14}_1 c b^{60, 13}_2 ∨ -b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ p_780 ∨ b^{60, 14}_0 c in DIMACS: 17549 -17550 17551 780 -17552 0 17549 -17550 17551 780 -17553 0 17549 -17550 17551 780 17554 0 c 1-1 --> 0 c (-b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ b^{60, 13}_0 ∧ -p_780) -> (-b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ -b^{60, 14}_0) c in CNF: c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ p_780 ∨ -b^{60, 14}_2 c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ p_780 ∨ -b^{60, 14}_1 c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ p_780 ∨ -b^{60, 14}_0 c in DIMACS: 17549 17550 -17551 780 -17552 0 17549 17550 -17551 780 -17553 0 17549 17550 -17551 780 -17554 0 c 0-1 --> -1 c (-b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ -b^{60, 13}_0 ∧ -p_780) -> ( b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ b^{60, 14}_0) c in CNF: c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ p_780 ∨ b^{60, 14}_2 c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ p_780 ∨ -b^{60, 14}_1 c b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ p_780 ∨ b^{60, 14}_0 c in DIMACS: 17549 17550 17551 780 17552 0 17549 17550 17551 780 -17553 0 17549 17550 17551 780 17554 0 c -1-1 --> -2 c ( b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ b^{60, 13}_0 ∧ -p_780) -> ( b^{60, 14}_2 ∧ b^{60, 14}_1 ∧ -b^{60, 14}_0) c in CNF: c -b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ p_780 ∨ b^{60, 14}_2 c -b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ p_780 ∨ b^{60, 14}_1 c -b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ p_780 ∨ -b^{60, 14}_0 c in DIMACS: -17549 17550 -17551 780 17552 0 -17549 17550 -17551 780 17553 0 -17549 17550 -17551 780 -17554 0 c -2-1 --> break c ( b^{60, 13}_2 ∧ b^{60, 13}_1 ∧ -b^{60, 13}_0 ∧ -p_780) -> break c in CNF: c -b^{60, 13}_2 ∨ -b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ p_780 ∨ break c in DIMACS: -17549 -17550 17551 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 13}_2 ∧ -b^{60, 13}_1 ∧ -b^{60, 13}_0 ∧ true) c in CNF: c -b^{60, 13}_2 ∨ b^{60, 13}_1 ∨ b^{60, 13}_0 ∨ false c in DIMACS: -17549 17550 17551 0 c 3 does not represent an automaton state. c -(-b^{60, 13}_2 ∧ b^{60, 13}_1 ∧ b^{60, 13}_0 ∧ true) c in CNF: c b^{60, 13}_2 ∨ -b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ false c in DIMACS: 17549 -17550 -17551 0 c -3 does not represent an automaton state. c -( b^{60, 13}_2 ∧ b^{60, 13}_1 ∧ b^{60, 13}_0 ∧ true) c in CNF: c -b^{60, 13}_2 ∨ -b^{60, 13}_1 ∨ -b^{60, 13}_0 ∨ false c in DIMACS: -17549 -17550 -17551 0 c i = 14 c -2+1 --> -1 c ( b^{60, 14}_2 ∧ b^{60, 14}_1 ∧ -b^{60, 14}_0 ∧ p_840) -> ( b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ b^{60, 15}_0) c in CNF: c -b^{60, 14}_2 ∨ -b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ -p_840 ∨ b^{60, 15}_2 c -b^{60, 14}_2 ∨ -b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ -p_840 ∨ -b^{60, 15}_1 c -b^{60, 14}_2 ∨ -b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ -p_840 ∨ b^{60, 15}_0 c in DIMACS: -17552 -17553 17554 -840 17555 0 -17552 -17553 17554 -840 -17556 0 -17552 -17553 17554 -840 17557 0 c -1+1 --> 0 c ( b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ b^{60, 14}_0 ∧ p_840) -> (-b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ -b^{60, 15}_0) c in CNF: c -b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ -p_840 ∨ -b^{60, 15}_2 c -b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ -p_840 ∨ -b^{60, 15}_1 c -b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ -p_840 ∨ -b^{60, 15}_0 c in DIMACS: -17552 17553 -17554 -840 -17555 0 -17552 17553 -17554 -840 -17556 0 -17552 17553 -17554 -840 -17557 0 c 0+1 --> 1 c (-b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ -b^{60, 14}_0 ∧ p_840) -> (-b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ b^{60, 15}_0) c in CNF: c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ -p_840 ∨ -b^{60, 15}_2 c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ -p_840 ∨ -b^{60, 15}_1 c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ -p_840 ∨ b^{60, 15}_0 c in DIMACS: 17552 17553 17554 -840 -17555 0 17552 17553 17554 -840 -17556 0 17552 17553 17554 -840 17557 0 c 1+1 --> 2 c (-b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ b^{60, 14}_0 ∧ p_840) -> (-b^{60, 15}_2 ∧ b^{60, 15}_1 ∧ -b^{60, 15}_0) c in CNF: c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ -p_840 ∨ -b^{60, 15}_2 c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ -p_840 ∨ b^{60, 15}_1 c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ -p_840 ∨ -b^{60, 15}_0 c in DIMACS: 17552 17553 -17554 -840 -17555 0 17552 17553 -17554 -840 17556 0 17552 17553 -17554 -840 -17557 0 c 2+1 --> break c (-b^{60, 14}_2 ∧ b^{60, 14}_1 ∧ -b^{60, 14}_0 ∧ p_840) -> break c in CNF: c b^{60, 14}_2 ∨ -b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ -p_840 ∨ break c in DIMACS: 17552 -17553 17554 -840 1162 0 c 2-1 --> 1 c (-b^{60, 14}_2 ∧ b^{60, 14}_1 ∧ -b^{60, 14}_0 ∧ -p_840) -> (-b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ b^{60, 15}_0) c in CNF: c b^{60, 14}_2 ∨ -b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ p_840 ∨ -b^{60, 15}_2 c b^{60, 14}_2 ∨ -b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ p_840 ∨ -b^{60, 15}_1 c b^{60, 14}_2 ∨ -b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ p_840 ∨ b^{60, 15}_0 c in DIMACS: 17552 -17553 17554 840 -17555 0 17552 -17553 17554 840 -17556 0 17552 -17553 17554 840 17557 0 c 1-1 --> 0 c (-b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ b^{60, 14}_0 ∧ -p_840) -> (-b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ -b^{60, 15}_0) c in CNF: c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ p_840 ∨ -b^{60, 15}_2 c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ p_840 ∨ -b^{60, 15}_1 c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ p_840 ∨ -b^{60, 15}_0 c in DIMACS: 17552 17553 -17554 840 -17555 0 17552 17553 -17554 840 -17556 0 17552 17553 -17554 840 -17557 0 c 0-1 --> -1 c (-b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ -b^{60, 14}_0 ∧ -p_840) -> ( b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ b^{60, 15}_0) c in CNF: c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ p_840 ∨ b^{60, 15}_2 c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ p_840 ∨ -b^{60, 15}_1 c b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ p_840 ∨ b^{60, 15}_0 c in DIMACS: 17552 17553 17554 840 17555 0 17552 17553 17554 840 -17556 0 17552 17553 17554 840 17557 0 c -1-1 --> -2 c ( b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ b^{60, 14}_0 ∧ -p_840) -> ( b^{60, 15}_2 ∧ b^{60, 15}_1 ∧ -b^{60, 15}_0) c in CNF: c -b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ p_840 ∨ b^{60, 15}_2 c -b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ p_840 ∨ b^{60, 15}_1 c -b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ p_840 ∨ -b^{60, 15}_0 c in DIMACS: -17552 17553 -17554 840 17555 0 -17552 17553 -17554 840 17556 0 -17552 17553 -17554 840 -17557 0 c -2-1 --> break c ( b^{60, 14}_2 ∧ b^{60, 14}_1 ∧ -b^{60, 14}_0 ∧ -p_840) -> break c in CNF: c -b^{60, 14}_2 ∨ -b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ p_840 ∨ break c in DIMACS: -17552 -17553 17554 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 14}_2 ∧ -b^{60, 14}_1 ∧ -b^{60, 14}_0 ∧ true) c in CNF: c -b^{60, 14}_2 ∨ b^{60, 14}_1 ∨ b^{60, 14}_0 ∨ false c in DIMACS: -17552 17553 17554 0 c 3 does not represent an automaton state. c -(-b^{60, 14}_2 ∧ b^{60, 14}_1 ∧ b^{60, 14}_0 ∧ true) c in CNF: c b^{60, 14}_2 ∨ -b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ false c in DIMACS: 17552 -17553 -17554 0 c -3 does not represent an automaton state. c -( b^{60, 14}_2 ∧ b^{60, 14}_1 ∧ b^{60, 14}_0 ∧ true) c in CNF: c -b^{60, 14}_2 ∨ -b^{60, 14}_1 ∨ -b^{60, 14}_0 ∨ false c in DIMACS: -17552 -17553 -17554 0 c i = 15 c -2+1 --> -1 c ( b^{60, 15}_2 ∧ b^{60, 15}_1 ∧ -b^{60, 15}_0 ∧ p_900) -> ( b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ b^{60, 16}_0) c in CNF: c -b^{60, 15}_2 ∨ -b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ -p_900 ∨ b^{60, 16}_2 c -b^{60, 15}_2 ∨ -b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ -p_900 ∨ -b^{60, 16}_1 c -b^{60, 15}_2 ∨ -b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ -p_900 ∨ b^{60, 16}_0 c in DIMACS: -17555 -17556 17557 -900 17558 0 -17555 -17556 17557 -900 -17559 0 -17555 -17556 17557 -900 17560 0 c -1+1 --> 0 c ( b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ b^{60, 15}_0 ∧ p_900) -> (-b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ -b^{60, 16}_0) c in CNF: c -b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ -p_900 ∨ -b^{60, 16}_2 c -b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ -p_900 ∨ -b^{60, 16}_1 c -b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ -p_900 ∨ -b^{60, 16}_0 c in DIMACS: -17555 17556 -17557 -900 -17558 0 -17555 17556 -17557 -900 -17559 0 -17555 17556 -17557 -900 -17560 0 c 0+1 --> 1 c (-b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ -b^{60, 15}_0 ∧ p_900) -> (-b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ b^{60, 16}_0) c in CNF: c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ -p_900 ∨ -b^{60, 16}_2 c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ -p_900 ∨ -b^{60, 16}_1 c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ -p_900 ∨ b^{60, 16}_0 c in DIMACS: 17555 17556 17557 -900 -17558 0 17555 17556 17557 -900 -17559 0 17555 17556 17557 -900 17560 0 c 1+1 --> 2 c (-b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ b^{60, 15}_0 ∧ p_900) -> (-b^{60, 16}_2 ∧ b^{60, 16}_1 ∧ -b^{60, 16}_0) c in CNF: c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ -p_900 ∨ -b^{60, 16}_2 c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ -p_900 ∨ b^{60, 16}_1 c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ -p_900 ∨ -b^{60, 16}_0 c in DIMACS: 17555 17556 -17557 -900 -17558 0 17555 17556 -17557 -900 17559 0 17555 17556 -17557 -900 -17560 0 c 2+1 --> break c (-b^{60, 15}_2 ∧ b^{60, 15}_1 ∧ -b^{60, 15}_0 ∧ p_900) -> break c in CNF: c b^{60, 15}_2 ∨ -b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ -p_900 ∨ break c in DIMACS: 17555 -17556 17557 -900 1162 0 c 2-1 --> 1 c (-b^{60, 15}_2 ∧ b^{60, 15}_1 ∧ -b^{60, 15}_0 ∧ -p_900) -> (-b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ b^{60, 16}_0) c in CNF: c b^{60, 15}_2 ∨ -b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ p_900 ∨ -b^{60, 16}_2 c b^{60, 15}_2 ∨ -b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ p_900 ∨ -b^{60, 16}_1 c b^{60, 15}_2 ∨ -b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ p_900 ∨ b^{60, 16}_0 c in DIMACS: 17555 -17556 17557 900 -17558 0 17555 -17556 17557 900 -17559 0 17555 -17556 17557 900 17560 0 c 1-1 --> 0 c (-b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ b^{60, 15}_0 ∧ -p_900) -> (-b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ -b^{60, 16}_0) c in CNF: c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ p_900 ∨ -b^{60, 16}_2 c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ p_900 ∨ -b^{60, 16}_1 c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ p_900 ∨ -b^{60, 16}_0 c in DIMACS: 17555 17556 -17557 900 -17558 0 17555 17556 -17557 900 -17559 0 17555 17556 -17557 900 -17560 0 c 0-1 --> -1 c (-b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ -b^{60, 15}_0 ∧ -p_900) -> ( b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ b^{60, 16}_0) c in CNF: c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ p_900 ∨ b^{60, 16}_2 c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ p_900 ∨ -b^{60, 16}_1 c b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ p_900 ∨ b^{60, 16}_0 c in DIMACS: 17555 17556 17557 900 17558 0 17555 17556 17557 900 -17559 0 17555 17556 17557 900 17560 0 c -1-1 --> -2 c ( b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ b^{60, 15}_0 ∧ -p_900) -> ( b^{60, 16}_2 ∧ b^{60, 16}_1 ∧ -b^{60, 16}_0) c in CNF: c -b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ p_900 ∨ b^{60, 16}_2 c -b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ p_900 ∨ b^{60, 16}_1 c -b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ p_900 ∨ -b^{60, 16}_0 c in DIMACS: -17555 17556 -17557 900 17558 0 -17555 17556 -17557 900 17559 0 -17555 17556 -17557 900 -17560 0 c -2-1 --> break c ( b^{60, 15}_2 ∧ b^{60, 15}_1 ∧ -b^{60, 15}_0 ∧ -p_900) -> break c in CNF: c -b^{60, 15}_2 ∨ -b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ p_900 ∨ break c in DIMACS: -17555 -17556 17557 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 15}_2 ∧ -b^{60, 15}_1 ∧ -b^{60, 15}_0 ∧ true) c in CNF: c -b^{60, 15}_2 ∨ b^{60, 15}_1 ∨ b^{60, 15}_0 ∨ false c in DIMACS: -17555 17556 17557 0 c 3 does not represent an automaton state. c -(-b^{60, 15}_2 ∧ b^{60, 15}_1 ∧ b^{60, 15}_0 ∧ true) c in CNF: c b^{60, 15}_2 ∨ -b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ false c in DIMACS: 17555 -17556 -17557 0 c -3 does not represent an automaton state. c -( b^{60, 15}_2 ∧ b^{60, 15}_1 ∧ b^{60, 15}_0 ∧ true) c in CNF: c -b^{60, 15}_2 ∨ -b^{60, 15}_1 ∨ -b^{60, 15}_0 ∨ false c in DIMACS: -17555 -17556 -17557 0 c i = 16 c -2+1 --> -1 c ( b^{60, 16}_2 ∧ b^{60, 16}_1 ∧ -b^{60, 16}_0 ∧ p_960) -> ( b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ b^{60, 17}_0) c in CNF: c -b^{60, 16}_2 ∨ -b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ -p_960 ∨ b^{60, 17}_2 c -b^{60, 16}_2 ∨ -b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ -p_960 ∨ -b^{60, 17}_1 c -b^{60, 16}_2 ∨ -b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ -p_960 ∨ b^{60, 17}_0 c in DIMACS: -17558 -17559 17560 -960 17561 0 -17558 -17559 17560 -960 -17562 0 -17558 -17559 17560 -960 17563 0 c -1+1 --> 0 c ( b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ b^{60, 16}_0 ∧ p_960) -> (-b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ -b^{60, 17}_0) c in CNF: c -b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ -p_960 ∨ -b^{60, 17}_2 c -b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ -p_960 ∨ -b^{60, 17}_1 c -b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ -p_960 ∨ -b^{60, 17}_0 c in DIMACS: -17558 17559 -17560 -960 -17561 0 -17558 17559 -17560 -960 -17562 0 -17558 17559 -17560 -960 -17563 0 c 0+1 --> 1 c (-b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ -b^{60, 16}_0 ∧ p_960) -> (-b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ b^{60, 17}_0) c in CNF: c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ -p_960 ∨ -b^{60, 17}_2 c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ -p_960 ∨ -b^{60, 17}_1 c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ -p_960 ∨ b^{60, 17}_0 c in DIMACS: 17558 17559 17560 -960 -17561 0 17558 17559 17560 -960 -17562 0 17558 17559 17560 -960 17563 0 c 1+1 --> 2 c (-b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ b^{60, 16}_0 ∧ p_960) -> (-b^{60, 17}_2 ∧ b^{60, 17}_1 ∧ -b^{60, 17}_0) c in CNF: c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ -p_960 ∨ -b^{60, 17}_2 c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ -p_960 ∨ b^{60, 17}_1 c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ -p_960 ∨ -b^{60, 17}_0 c in DIMACS: 17558 17559 -17560 -960 -17561 0 17558 17559 -17560 -960 17562 0 17558 17559 -17560 -960 -17563 0 c 2+1 --> break c (-b^{60, 16}_2 ∧ b^{60, 16}_1 ∧ -b^{60, 16}_0 ∧ p_960) -> break c in CNF: c b^{60, 16}_2 ∨ -b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ -p_960 ∨ break c in DIMACS: 17558 -17559 17560 -960 1162 0 c 2-1 --> 1 c (-b^{60, 16}_2 ∧ b^{60, 16}_1 ∧ -b^{60, 16}_0 ∧ -p_960) -> (-b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ b^{60, 17}_0) c in CNF: c b^{60, 16}_2 ∨ -b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ p_960 ∨ -b^{60, 17}_2 c b^{60, 16}_2 ∨ -b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ p_960 ∨ -b^{60, 17}_1 c b^{60, 16}_2 ∨ -b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ p_960 ∨ b^{60, 17}_0 c in DIMACS: 17558 -17559 17560 960 -17561 0 17558 -17559 17560 960 -17562 0 17558 -17559 17560 960 17563 0 c 1-1 --> 0 c (-b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ b^{60, 16}_0 ∧ -p_960) -> (-b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ -b^{60, 17}_0) c in CNF: c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ p_960 ∨ -b^{60, 17}_2 c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ p_960 ∨ -b^{60, 17}_1 c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ p_960 ∨ -b^{60, 17}_0 c in DIMACS: 17558 17559 -17560 960 -17561 0 17558 17559 -17560 960 -17562 0 17558 17559 -17560 960 -17563 0 c 0-1 --> -1 c (-b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ -b^{60, 16}_0 ∧ -p_960) -> ( b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ b^{60, 17}_0) c in CNF: c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ p_960 ∨ b^{60, 17}_2 c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ p_960 ∨ -b^{60, 17}_1 c b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ p_960 ∨ b^{60, 17}_0 c in DIMACS: 17558 17559 17560 960 17561 0 17558 17559 17560 960 -17562 0 17558 17559 17560 960 17563 0 c -1-1 --> -2 c ( b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ b^{60, 16}_0 ∧ -p_960) -> ( b^{60, 17}_2 ∧ b^{60, 17}_1 ∧ -b^{60, 17}_0) c in CNF: c -b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ p_960 ∨ b^{60, 17}_2 c -b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ p_960 ∨ b^{60, 17}_1 c -b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ p_960 ∨ -b^{60, 17}_0 c in DIMACS: -17558 17559 -17560 960 17561 0 -17558 17559 -17560 960 17562 0 -17558 17559 -17560 960 -17563 0 c -2-1 --> break c ( b^{60, 16}_2 ∧ b^{60, 16}_1 ∧ -b^{60, 16}_0 ∧ -p_960) -> break c in CNF: c -b^{60, 16}_2 ∨ -b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ p_960 ∨ break c in DIMACS: -17558 -17559 17560 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 16}_2 ∧ -b^{60, 16}_1 ∧ -b^{60, 16}_0 ∧ true) c in CNF: c -b^{60, 16}_2 ∨ b^{60, 16}_1 ∨ b^{60, 16}_0 ∨ false c in DIMACS: -17558 17559 17560 0 c 3 does not represent an automaton state. c -(-b^{60, 16}_2 ∧ b^{60, 16}_1 ∧ b^{60, 16}_0 ∧ true) c in CNF: c b^{60, 16}_2 ∨ -b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ false c in DIMACS: 17558 -17559 -17560 0 c -3 does not represent an automaton state. c -( b^{60, 16}_2 ∧ b^{60, 16}_1 ∧ b^{60, 16}_0 ∧ true) c in CNF: c -b^{60, 16}_2 ∨ -b^{60, 16}_1 ∨ -b^{60, 16}_0 ∨ false c in DIMACS: -17558 -17559 -17560 0 c i = 17 c -2+1 --> -1 c ( b^{60, 17}_2 ∧ b^{60, 17}_1 ∧ -b^{60, 17}_0 ∧ p_1020) -> ( b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ b^{60, 18}_0) c in CNF: c -b^{60, 17}_2 ∨ -b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ -p_1020 ∨ b^{60, 18}_2 c -b^{60, 17}_2 ∨ -b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ -p_1020 ∨ -b^{60, 18}_1 c -b^{60, 17}_2 ∨ -b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ -p_1020 ∨ b^{60, 18}_0 c in DIMACS: -17561 -17562 17563 -1020 17564 0 -17561 -17562 17563 -1020 -17565 0 -17561 -17562 17563 -1020 17566 0 c -1+1 --> 0 c ( b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ b^{60, 17}_0 ∧ p_1020) -> (-b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ -b^{60, 18}_0) c in CNF: c -b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ -p_1020 ∨ -b^{60, 18}_2 c -b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ -p_1020 ∨ -b^{60, 18}_1 c -b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ -p_1020 ∨ -b^{60, 18}_0 c in DIMACS: -17561 17562 -17563 -1020 -17564 0 -17561 17562 -17563 -1020 -17565 0 -17561 17562 -17563 -1020 -17566 0 c 0+1 --> 1 c (-b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ -b^{60, 17}_0 ∧ p_1020) -> (-b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ b^{60, 18}_0) c in CNF: c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ -p_1020 ∨ -b^{60, 18}_2 c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ -p_1020 ∨ -b^{60, 18}_1 c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ -p_1020 ∨ b^{60, 18}_0 c in DIMACS: 17561 17562 17563 -1020 -17564 0 17561 17562 17563 -1020 -17565 0 17561 17562 17563 -1020 17566 0 c 1+1 --> 2 c (-b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ b^{60, 17}_0 ∧ p_1020) -> (-b^{60, 18}_2 ∧ b^{60, 18}_1 ∧ -b^{60, 18}_0) c in CNF: c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ -p_1020 ∨ -b^{60, 18}_2 c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ -p_1020 ∨ b^{60, 18}_1 c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ -p_1020 ∨ -b^{60, 18}_0 c in DIMACS: 17561 17562 -17563 -1020 -17564 0 17561 17562 -17563 -1020 17565 0 17561 17562 -17563 -1020 -17566 0 c 2+1 --> break c (-b^{60, 17}_2 ∧ b^{60, 17}_1 ∧ -b^{60, 17}_0 ∧ p_1020) -> break c in CNF: c b^{60, 17}_2 ∨ -b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ -p_1020 ∨ break c in DIMACS: 17561 -17562 17563 -1020 1162 0 c 2-1 --> 1 c (-b^{60, 17}_2 ∧ b^{60, 17}_1 ∧ -b^{60, 17}_0 ∧ -p_1020) -> (-b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ b^{60, 18}_0) c in CNF: c b^{60, 17}_2 ∨ -b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ p_1020 ∨ -b^{60, 18}_2 c b^{60, 17}_2 ∨ -b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ p_1020 ∨ -b^{60, 18}_1 c b^{60, 17}_2 ∨ -b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ p_1020 ∨ b^{60, 18}_0 c in DIMACS: 17561 -17562 17563 1020 -17564 0 17561 -17562 17563 1020 -17565 0 17561 -17562 17563 1020 17566 0 c 1-1 --> 0 c (-b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ b^{60, 17}_0 ∧ -p_1020) -> (-b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ -b^{60, 18}_0) c in CNF: c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ p_1020 ∨ -b^{60, 18}_2 c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ p_1020 ∨ -b^{60, 18}_1 c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ p_1020 ∨ -b^{60, 18}_0 c in DIMACS: 17561 17562 -17563 1020 -17564 0 17561 17562 -17563 1020 -17565 0 17561 17562 -17563 1020 -17566 0 c 0-1 --> -1 c (-b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ -b^{60, 17}_0 ∧ -p_1020) -> ( b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ b^{60, 18}_0) c in CNF: c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ p_1020 ∨ b^{60, 18}_2 c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ p_1020 ∨ -b^{60, 18}_1 c b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ p_1020 ∨ b^{60, 18}_0 c in DIMACS: 17561 17562 17563 1020 17564 0 17561 17562 17563 1020 -17565 0 17561 17562 17563 1020 17566 0 c -1-1 --> -2 c ( b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ b^{60, 17}_0 ∧ -p_1020) -> ( b^{60, 18}_2 ∧ b^{60, 18}_1 ∧ -b^{60, 18}_0) c in CNF: c -b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ p_1020 ∨ b^{60, 18}_2 c -b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ p_1020 ∨ b^{60, 18}_1 c -b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ p_1020 ∨ -b^{60, 18}_0 c in DIMACS: -17561 17562 -17563 1020 17564 0 -17561 17562 -17563 1020 17565 0 -17561 17562 -17563 1020 -17566 0 c -2-1 --> break c ( b^{60, 17}_2 ∧ b^{60, 17}_1 ∧ -b^{60, 17}_0 ∧ -p_1020) -> break c in CNF: c -b^{60, 17}_2 ∨ -b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ p_1020 ∨ break c in DIMACS: -17561 -17562 17563 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 17}_2 ∧ -b^{60, 17}_1 ∧ -b^{60, 17}_0 ∧ true) c in CNF: c -b^{60, 17}_2 ∨ b^{60, 17}_1 ∨ b^{60, 17}_0 ∨ false c in DIMACS: -17561 17562 17563 0 c 3 does not represent an automaton state. c -(-b^{60, 17}_2 ∧ b^{60, 17}_1 ∧ b^{60, 17}_0 ∧ true) c in CNF: c b^{60, 17}_2 ∨ -b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ false c in DIMACS: 17561 -17562 -17563 0 c -3 does not represent an automaton state. c -( b^{60, 17}_2 ∧ b^{60, 17}_1 ∧ b^{60, 17}_0 ∧ true) c in CNF: c -b^{60, 17}_2 ∨ -b^{60, 17}_1 ∨ -b^{60, 17}_0 ∨ false c in DIMACS: -17561 -17562 -17563 0 c i = 18 c -2+1 --> -1 c ( b^{60, 18}_2 ∧ b^{60, 18}_1 ∧ -b^{60, 18}_0 ∧ p_1080) -> ( b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ b^{60, 19}_0) c in CNF: c -b^{60, 18}_2 ∨ -b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ -p_1080 ∨ b^{60, 19}_2 c -b^{60, 18}_2 ∨ -b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ -p_1080 ∨ -b^{60, 19}_1 c -b^{60, 18}_2 ∨ -b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ -p_1080 ∨ b^{60, 19}_0 c in DIMACS: -17564 -17565 17566 -1080 17567 0 -17564 -17565 17566 -1080 -17568 0 -17564 -17565 17566 -1080 17569 0 c -1+1 --> 0 c ( b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ b^{60, 18}_0 ∧ p_1080) -> (-b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ -b^{60, 19}_0) c in CNF: c -b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ -p_1080 ∨ -b^{60, 19}_2 c -b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ -p_1080 ∨ -b^{60, 19}_1 c -b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ -p_1080 ∨ -b^{60, 19}_0 c in DIMACS: -17564 17565 -17566 -1080 -17567 0 -17564 17565 -17566 -1080 -17568 0 -17564 17565 -17566 -1080 -17569 0 c 0+1 --> 1 c (-b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ -b^{60, 18}_0 ∧ p_1080) -> (-b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ b^{60, 19}_0) c in CNF: c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ -p_1080 ∨ -b^{60, 19}_2 c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ -p_1080 ∨ -b^{60, 19}_1 c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ -p_1080 ∨ b^{60, 19}_0 c in DIMACS: 17564 17565 17566 -1080 -17567 0 17564 17565 17566 -1080 -17568 0 17564 17565 17566 -1080 17569 0 c 1+1 --> 2 c (-b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ b^{60, 18}_0 ∧ p_1080) -> (-b^{60, 19}_2 ∧ b^{60, 19}_1 ∧ -b^{60, 19}_0) c in CNF: c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ -p_1080 ∨ -b^{60, 19}_2 c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ -p_1080 ∨ b^{60, 19}_1 c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ -p_1080 ∨ -b^{60, 19}_0 c in DIMACS: 17564 17565 -17566 -1080 -17567 0 17564 17565 -17566 -1080 17568 0 17564 17565 -17566 -1080 -17569 0 c 2+1 --> break c (-b^{60, 18}_2 ∧ b^{60, 18}_1 ∧ -b^{60, 18}_0 ∧ p_1080) -> break c in CNF: c b^{60, 18}_2 ∨ -b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ -p_1080 ∨ break c in DIMACS: 17564 -17565 17566 -1080 1162 0 c 2-1 --> 1 c (-b^{60, 18}_2 ∧ b^{60, 18}_1 ∧ -b^{60, 18}_0 ∧ -p_1080) -> (-b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ b^{60, 19}_0) c in CNF: c b^{60, 18}_2 ∨ -b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ p_1080 ∨ -b^{60, 19}_2 c b^{60, 18}_2 ∨ -b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ p_1080 ∨ -b^{60, 19}_1 c b^{60, 18}_2 ∨ -b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ p_1080 ∨ b^{60, 19}_0 c in DIMACS: 17564 -17565 17566 1080 -17567 0 17564 -17565 17566 1080 -17568 0 17564 -17565 17566 1080 17569 0 c 1-1 --> 0 c (-b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ b^{60, 18}_0 ∧ -p_1080) -> (-b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ -b^{60, 19}_0) c in CNF: c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ p_1080 ∨ -b^{60, 19}_2 c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ p_1080 ∨ -b^{60, 19}_1 c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ p_1080 ∨ -b^{60, 19}_0 c in DIMACS: 17564 17565 -17566 1080 -17567 0 17564 17565 -17566 1080 -17568 0 17564 17565 -17566 1080 -17569 0 c 0-1 --> -1 c (-b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ -b^{60, 18}_0 ∧ -p_1080) -> ( b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ b^{60, 19}_0) c in CNF: c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ p_1080 ∨ b^{60, 19}_2 c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ p_1080 ∨ -b^{60, 19}_1 c b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ p_1080 ∨ b^{60, 19}_0 c in DIMACS: 17564 17565 17566 1080 17567 0 17564 17565 17566 1080 -17568 0 17564 17565 17566 1080 17569 0 c -1-1 --> -2 c ( b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ b^{60, 18}_0 ∧ -p_1080) -> ( b^{60, 19}_2 ∧ b^{60, 19}_1 ∧ -b^{60, 19}_0) c in CNF: c -b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ p_1080 ∨ b^{60, 19}_2 c -b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ p_1080 ∨ b^{60, 19}_1 c -b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ p_1080 ∨ -b^{60, 19}_0 c in DIMACS: -17564 17565 -17566 1080 17567 0 -17564 17565 -17566 1080 17568 0 -17564 17565 -17566 1080 -17569 0 c -2-1 --> break c ( b^{60, 18}_2 ∧ b^{60, 18}_1 ∧ -b^{60, 18}_0 ∧ -p_1080) -> break c in CNF: c -b^{60, 18}_2 ∨ -b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ p_1080 ∨ break c in DIMACS: -17564 -17565 17566 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 18}_2 ∧ -b^{60, 18}_1 ∧ -b^{60, 18}_0 ∧ true) c in CNF: c -b^{60, 18}_2 ∨ b^{60, 18}_1 ∨ b^{60, 18}_0 ∨ false c in DIMACS: -17564 17565 17566 0 c 3 does not represent an automaton state. c -(-b^{60, 18}_2 ∧ b^{60, 18}_1 ∧ b^{60, 18}_0 ∧ true) c in CNF: c b^{60, 18}_2 ∨ -b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ false c in DIMACS: 17564 -17565 -17566 0 c -3 does not represent an automaton state. c -( b^{60, 18}_2 ∧ b^{60, 18}_1 ∧ b^{60, 18}_0 ∧ true) c in CNF: c -b^{60, 18}_2 ∨ -b^{60, 18}_1 ∨ -b^{60, 18}_0 ∨ false c in DIMACS: -17564 -17565 -17566 0 c i = 19 c -2+1 --> -1 c ( b^{60, 19}_2 ∧ b^{60, 19}_1 ∧ -b^{60, 19}_0 ∧ p_1140) -> ( b^{60, 20}_2 ∧ -b^{60, 20}_1 ∧ b^{60, 20}_0) c in CNF: c -b^{60, 19}_2 ∨ -b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ -p_1140 ∨ b^{60, 20}_2 c -b^{60, 19}_2 ∨ -b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ -p_1140 ∨ -b^{60, 20}_1 c -b^{60, 19}_2 ∨ -b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ -p_1140 ∨ b^{60, 20}_0 c in DIMACS: -17567 -17568 17569 -1140 17570 0 -17567 -17568 17569 -1140 -17571 0 -17567 -17568 17569 -1140 17572 0 c -1+1 --> 0 c ( b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ b^{60, 19}_0 ∧ p_1140) -> (-b^{60, 20}_2 ∧ -b^{60, 20}_1 ∧ -b^{60, 20}_0) c in CNF: c -b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ -p_1140 ∨ -b^{60, 20}_2 c -b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ -p_1140 ∨ -b^{60, 20}_1 c -b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ -p_1140 ∨ -b^{60, 20}_0 c in DIMACS: -17567 17568 -17569 -1140 -17570 0 -17567 17568 -17569 -1140 -17571 0 -17567 17568 -17569 -1140 -17572 0 c 0+1 --> 1 c (-b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ -b^{60, 19}_0 ∧ p_1140) -> (-b^{60, 20}_2 ∧ -b^{60, 20}_1 ∧ b^{60, 20}_0) c in CNF: c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ -p_1140 ∨ -b^{60, 20}_2 c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ -p_1140 ∨ -b^{60, 20}_1 c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ -p_1140 ∨ b^{60, 20}_0 c in DIMACS: 17567 17568 17569 -1140 -17570 0 17567 17568 17569 -1140 -17571 0 17567 17568 17569 -1140 17572 0 c 1+1 --> 2 c (-b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ b^{60, 19}_0 ∧ p_1140) -> (-b^{60, 20}_2 ∧ b^{60, 20}_1 ∧ -b^{60, 20}_0) c in CNF: c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ -p_1140 ∨ -b^{60, 20}_2 c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ -p_1140 ∨ b^{60, 20}_1 c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ -p_1140 ∨ -b^{60, 20}_0 c in DIMACS: 17567 17568 -17569 -1140 -17570 0 17567 17568 -17569 -1140 17571 0 17567 17568 -17569 -1140 -17572 0 c 2+1 --> break c (-b^{60, 19}_2 ∧ b^{60, 19}_1 ∧ -b^{60, 19}_0 ∧ p_1140) -> break c in CNF: c b^{60, 19}_2 ∨ -b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ -p_1140 ∨ break c in DIMACS: 17567 -17568 17569 -1140 1162 0 c 2-1 --> 1 c (-b^{60, 19}_2 ∧ b^{60, 19}_1 ∧ -b^{60, 19}_0 ∧ -p_1140) -> (-b^{60, 20}_2 ∧ -b^{60, 20}_1 ∧ b^{60, 20}_0) c in CNF: c b^{60, 19}_2 ∨ -b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ p_1140 ∨ -b^{60, 20}_2 c b^{60, 19}_2 ∨ -b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ p_1140 ∨ -b^{60, 20}_1 c b^{60, 19}_2 ∨ -b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ p_1140 ∨ b^{60, 20}_0 c in DIMACS: 17567 -17568 17569 1140 -17570 0 17567 -17568 17569 1140 -17571 0 17567 -17568 17569 1140 17572 0 c 1-1 --> 0 c (-b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ b^{60, 19}_0 ∧ -p_1140) -> (-b^{60, 20}_2 ∧ -b^{60, 20}_1 ∧ -b^{60, 20}_0) c in CNF: c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ p_1140 ∨ -b^{60, 20}_2 c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ p_1140 ∨ -b^{60, 20}_1 c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ p_1140 ∨ -b^{60, 20}_0 c in DIMACS: 17567 17568 -17569 1140 -17570 0 17567 17568 -17569 1140 -17571 0 17567 17568 -17569 1140 -17572 0 c 0-1 --> -1 c (-b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ -b^{60, 19}_0 ∧ -p_1140) -> ( b^{60, 20}_2 ∧ -b^{60, 20}_1 ∧ b^{60, 20}_0) c in CNF: c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ p_1140 ∨ b^{60, 20}_2 c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ p_1140 ∨ -b^{60, 20}_1 c b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ p_1140 ∨ b^{60, 20}_0 c in DIMACS: 17567 17568 17569 1140 17570 0 17567 17568 17569 1140 -17571 0 17567 17568 17569 1140 17572 0 c -1-1 --> -2 c ( b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ b^{60, 19}_0 ∧ -p_1140) -> ( b^{60, 20}_2 ∧ b^{60, 20}_1 ∧ -b^{60, 20}_0) c in CNF: c -b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ p_1140 ∨ b^{60, 20}_2 c -b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ p_1140 ∨ b^{60, 20}_1 c -b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ p_1140 ∨ -b^{60, 20}_0 c in DIMACS: -17567 17568 -17569 1140 17570 0 -17567 17568 -17569 1140 17571 0 -17567 17568 -17569 1140 -17572 0 c -2-1 --> break c ( b^{60, 19}_2 ∧ b^{60, 19}_1 ∧ -b^{60, 19}_0 ∧ -p_1140) -> break c in CNF: c -b^{60, 19}_2 ∨ -b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ p_1140 ∨ break c in DIMACS: -17567 -17568 17569 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{60, 19}_2 ∧ -b^{60, 19}_1 ∧ -b^{60, 19}_0 ∧ true) c in CNF: c -b^{60, 19}_2 ∨ b^{60, 19}_1 ∨ b^{60, 19}_0 ∨ false c in DIMACS: -17567 17568 17569 0 c 3 does not represent an automaton state. c -(-b^{60, 19}_2 ∧ b^{60, 19}_1 ∧ b^{60, 19}_0 ∧ true) c in CNF: c b^{60, 19}_2 ∨ -b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ false c in DIMACS: 17567 -17568 -17569 0 c -3 does not represent an automaton state. c -( b^{60, 19}_2 ∧ b^{60, 19}_1 ∧ b^{60, 19}_0 ∧ true) c in CNF: c -b^{60, 19}_2 ∨ -b^{60, 19}_1 ∨ -b^{60, 19}_0 ∨ false c in DIMACS: -17567 -17568 -17569 0 c INIT for k = 61 c -b^{61, 1}_2 c -b^{61, 1}_1 c -b^{61, 1}_0 c in DIMACS: -17573 0 -17574 0 -17575 0 c Transitions for k = 61 c i = 1 c -2+1 --> -1 c ( b^{61, 1}_2 ∧ b^{61, 1}_1 ∧ -b^{61, 1}_0 ∧ p_61) -> ( b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ b^{61, 2}_0) c in CNF: c -b^{61, 1}_2 ∨ -b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ -p_61 ∨ b^{61, 2}_2 c -b^{61, 1}_2 ∨ -b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ -p_61 ∨ -b^{61, 2}_1 c -b^{61, 1}_2 ∨ -b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ -p_61 ∨ b^{61, 2}_0 c in DIMACS: -17573 -17574 17575 -61 17576 0 -17573 -17574 17575 -61 -17577 0 -17573 -17574 17575 -61 17578 0 c -1+1 --> 0 c ( b^{61, 1}_2 ∧ -b^{61, 1}_1 ∧ b^{61, 1}_0 ∧ p_61) -> (-b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ -b^{61, 2}_0) c in CNF: c -b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ -p_61 ∨ -b^{61, 2}_2 c -b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ -p_61 ∨ -b^{61, 2}_1 c -b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ -p_61 ∨ -b^{61, 2}_0 c in DIMACS: -17573 17574 -17575 -61 -17576 0 -17573 17574 -17575 -61 -17577 0 -17573 17574 -17575 -61 -17578 0 c 0+1 --> 1 c (-b^{61, 1}_2 ∧ -b^{61, 1}_1 ∧ -b^{61, 1}_0 ∧ p_61) -> (-b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ b^{61, 2}_0) c in CNF: c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ -p_61 ∨ -b^{61, 2}_2 c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ -p_61 ∨ -b^{61, 2}_1 c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ -p_61 ∨ b^{61, 2}_0 c in DIMACS: 17573 17574 17575 -61 -17576 0 17573 17574 17575 -61 -17577 0 17573 17574 17575 -61 17578 0 c 1+1 --> 2 c (-b^{61, 1}_2 ∧ -b^{61, 1}_1 ∧ b^{61, 1}_0 ∧ p_61) -> (-b^{61, 2}_2 ∧ b^{61, 2}_1 ∧ -b^{61, 2}_0) c in CNF: c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ -p_61 ∨ -b^{61, 2}_2 c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ -p_61 ∨ b^{61, 2}_1 c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ -p_61 ∨ -b^{61, 2}_0 c in DIMACS: 17573 17574 -17575 -61 -17576 0 17573 17574 -17575 -61 17577 0 17573 17574 -17575 -61 -17578 0 c 2+1 --> break c (-b^{61, 1}_2 ∧ b^{61, 1}_1 ∧ -b^{61, 1}_0 ∧ p_61) -> break c in CNF: c b^{61, 1}_2 ∨ -b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ -p_61 ∨ break c in DIMACS: 17573 -17574 17575 -61 1162 0 c 2-1 --> 1 c (-b^{61, 1}_2 ∧ b^{61, 1}_1 ∧ -b^{61, 1}_0 ∧ -p_61) -> (-b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ b^{61, 2}_0) c in CNF: c b^{61, 1}_2 ∨ -b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ p_61 ∨ -b^{61, 2}_2 c b^{61, 1}_2 ∨ -b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ p_61 ∨ -b^{61, 2}_1 c b^{61, 1}_2 ∨ -b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ p_61 ∨ b^{61, 2}_0 c in DIMACS: 17573 -17574 17575 61 -17576 0 17573 -17574 17575 61 -17577 0 17573 -17574 17575 61 17578 0 c 1-1 --> 0 c (-b^{61, 1}_2 ∧ -b^{61, 1}_1 ∧ b^{61, 1}_0 ∧ -p_61) -> (-b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ -b^{61, 2}_0) c in CNF: c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ p_61 ∨ -b^{61, 2}_2 c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ p_61 ∨ -b^{61, 2}_1 c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ p_61 ∨ -b^{61, 2}_0 c in DIMACS: 17573 17574 -17575 61 -17576 0 17573 17574 -17575 61 -17577 0 17573 17574 -17575 61 -17578 0 c 0-1 --> -1 c (-b^{61, 1}_2 ∧ -b^{61, 1}_1 ∧ -b^{61, 1}_0 ∧ -p_61) -> ( b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ b^{61, 2}_0) c in CNF: c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ p_61 ∨ b^{61, 2}_2 c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ p_61 ∨ -b^{61, 2}_1 c b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ p_61 ∨ b^{61, 2}_0 c in DIMACS: 17573 17574 17575 61 17576 0 17573 17574 17575 61 -17577 0 17573 17574 17575 61 17578 0 c -1-1 --> -2 c ( b^{61, 1}_2 ∧ -b^{61, 1}_1 ∧ b^{61, 1}_0 ∧ -p_61) -> ( b^{61, 2}_2 ∧ b^{61, 2}_1 ∧ -b^{61, 2}_0) c in CNF: c -b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ p_61 ∨ b^{61, 2}_2 c -b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ p_61 ∨ b^{61, 2}_1 c -b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ p_61 ∨ -b^{61, 2}_0 c in DIMACS: -17573 17574 -17575 61 17576 0 -17573 17574 -17575 61 17577 0 -17573 17574 -17575 61 -17578 0 c -2-1 --> break c ( b^{61, 1}_2 ∧ b^{61, 1}_1 ∧ -b^{61, 1}_0 ∧ -p_61) -> break c in CNF: c -b^{61, 1}_2 ∨ -b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ p_61 ∨ break c in DIMACS: -17573 -17574 17575 61 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 1}_2 ∧ -b^{61, 1}_1 ∧ -b^{61, 1}_0 ∧ true) c in CNF: c -b^{61, 1}_2 ∨ b^{61, 1}_1 ∨ b^{61, 1}_0 ∨ false c in DIMACS: -17573 17574 17575 0 c 3 does not represent an automaton state. c -(-b^{61, 1}_2 ∧ b^{61, 1}_1 ∧ b^{61, 1}_0 ∧ true) c in CNF: c b^{61, 1}_2 ∨ -b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ false c in DIMACS: 17573 -17574 -17575 0 c -3 does not represent an automaton state. c -( b^{61, 1}_2 ∧ b^{61, 1}_1 ∧ b^{61, 1}_0 ∧ true) c in CNF: c -b^{61, 1}_2 ∨ -b^{61, 1}_1 ∨ -b^{61, 1}_0 ∨ false c in DIMACS: -17573 -17574 -17575 0 c i = 2 c -2+1 --> -1 c ( b^{61, 2}_2 ∧ b^{61, 2}_1 ∧ -b^{61, 2}_0 ∧ p_122) -> ( b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ b^{61, 3}_0) c in CNF: c -b^{61, 2}_2 ∨ -b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ -p_122 ∨ b^{61, 3}_2 c -b^{61, 2}_2 ∨ -b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ -p_122 ∨ -b^{61, 3}_1 c -b^{61, 2}_2 ∨ -b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ -p_122 ∨ b^{61, 3}_0 c in DIMACS: -17576 -17577 17578 -122 17579 0 -17576 -17577 17578 -122 -17580 0 -17576 -17577 17578 -122 17581 0 c -1+1 --> 0 c ( b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ b^{61, 2}_0 ∧ p_122) -> (-b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ -b^{61, 3}_0) c in CNF: c -b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ -p_122 ∨ -b^{61, 3}_2 c -b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ -p_122 ∨ -b^{61, 3}_1 c -b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ -p_122 ∨ -b^{61, 3}_0 c in DIMACS: -17576 17577 -17578 -122 -17579 0 -17576 17577 -17578 -122 -17580 0 -17576 17577 -17578 -122 -17581 0 c 0+1 --> 1 c (-b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ -b^{61, 2}_0 ∧ p_122) -> (-b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ b^{61, 3}_0) c in CNF: c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ -p_122 ∨ -b^{61, 3}_2 c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ -p_122 ∨ -b^{61, 3}_1 c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ -p_122 ∨ b^{61, 3}_0 c in DIMACS: 17576 17577 17578 -122 -17579 0 17576 17577 17578 -122 -17580 0 17576 17577 17578 -122 17581 0 c 1+1 --> 2 c (-b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ b^{61, 2}_0 ∧ p_122) -> (-b^{61, 3}_2 ∧ b^{61, 3}_1 ∧ -b^{61, 3}_0) c in CNF: c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ -p_122 ∨ -b^{61, 3}_2 c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ -p_122 ∨ b^{61, 3}_1 c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ -p_122 ∨ -b^{61, 3}_0 c in DIMACS: 17576 17577 -17578 -122 -17579 0 17576 17577 -17578 -122 17580 0 17576 17577 -17578 -122 -17581 0 c 2+1 --> break c (-b^{61, 2}_2 ∧ b^{61, 2}_1 ∧ -b^{61, 2}_0 ∧ p_122) -> break c in CNF: c b^{61, 2}_2 ∨ -b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ -p_122 ∨ break c in DIMACS: 17576 -17577 17578 -122 1162 0 c 2-1 --> 1 c (-b^{61, 2}_2 ∧ b^{61, 2}_1 ∧ -b^{61, 2}_0 ∧ -p_122) -> (-b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ b^{61, 3}_0) c in CNF: c b^{61, 2}_2 ∨ -b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ p_122 ∨ -b^{61, 3}_2 c b^{61, 2}_2 ∨ -b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ p_122 ∨ -b^{61, 3}_1 c b^{61, 2}_2 ∨ -b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ p_122 ∨ b^{61, 3}_0 c in DIMACS: 17576 -17577 17578 122 -17579 0 17576 -17577 17578 122 -17580 0 17576 -17577 17578 122 17581 0 c 1-1 --> 0 c (-b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ b^{61, 2}_0 ∧ -p_122) -> (-b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ -b^{61, 3}_0) c in CNF: c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ p_122 ∨ -b^{61, 3}_2 c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ p_122 ∨ -b^{61, 3}_1 c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ p_122 ∨ -b^{61, 3}_0 c in DIMACS: 17576 17577 -17578 122 -17579 0 17576 17577 -17578 122 -17580 0 17576 17577 -17578 122 -17581 0 c 0-1 --> -1 c (-b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ -b^{61, 2}_0 ∧ -p_122) -> ( b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ b^{61, 3}_0) c in CNF: c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ p_122 ∨ b^{61, 3}_2 c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ p_122 ∨ -b^{61, 3}_1 c b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ p_122 ∨ b^{61, 3}_0 c in DIMACS: 17576 17577 17578 122 17579 0 17576 17577 17578 122 -17580 0 17576 17577 17578 122 17581 0 c -1-1 --> -2 c ( b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ b^{61, 2}_0 ∧ -p_122) -> ( b^{61, 3}_2 ∧ b^{61, 3}_1 ∧ -b^{61, 3}_0) c in CNF: c -b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ p_122 ∨ b^{61, 3}_2 c -b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ p_122 ∨ b^{61, 3}_1 c -b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ p_122 ∨ -b^{61, 3}_0 c in DIMACS: -17576 17577 -17578 122 17579 0 -17576 17577 -17578 122 17580 0 -17576 17577 -17578 122 -17581 0 c -2-1 --> break c ( b^{61, 2}_2 ∧ b^{61, 2}_1 ∧ -b^{61, 2}_0 ∧ -p_122) -> break c in CNF: c -b^{61, 2}_2 ∨ -b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ p_122 ∨ break c in DIMACS: -17576 -17577 17578 122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 2}_2 ∧ -b^{61, 2}_1 ∧ -b^{61, 2}_0 ∧ true) c in CNF: c -b^{61, 2}_2 ∨ b^{61, 2}_1 ∨ b^{61, 2}_0 ∨ false c in DIMACS: -17576 17577 17578 0 c 3 does not represent an automaton state. c -(-b^{61, 2}_2 ∧ b^{61, 2}_1 ∧ b^{61, 2}_0 ∧ true) c in CNF: c b^{61, 2}_2 ∨ -b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ false c in DIMACS: 17576 -17577 -17578 0 c -3 does not represent an automaton state. c -( b^{61, 2}_2 ∧ b^{61, 2}_1 ∧ b^{61, 2}_0 ∧ true) c in CNF: c -b^{61, 2}_2 ∨ -b^{61, 2}_1 ∨ -b^{61, 2}_0 ∨ false c in DIMACS: -17576 -17577 -17578 0 c i = 3 c -2+1 --> -1 c ( b^{61, 3}_2 ∧ b^{61, 3}_1 ∧ -b^{61, 3}_0 ∧ p_183) -> ( b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ b^{61, 4}_0) c in CNF: c -b^{61, 3}_2 ∨ -b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ -p_183 ∨ b^{61, 4}_2 c -b^{61, 3}_2 ∨ -b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ -p_183 ∨ -b^{61, 4}_1 c -b^{61, 3}_2 ∨ -b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ -p_183 ∨ b^{61, 4}_0 c in DIMACS: -17579 -17580 17581 -183 17582 0 -17579 -17580 17581 -183 -17583 0 -17579 -17580 17581 -183 17584 0 c -1+1 --> 0 c ( b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ b^{61, 3}_0 ∧ p_183) -> (-b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ -b^{61, 4}_0) c in CNF: c -b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ -p_183 ∨ -b^{61, 4}_2 c -b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ -p_183 ∨ -b^{61, 4}_1 c -b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ -p_183 ∨ -b^{61, 4}_0 c in DIMACS: -17579 17580 -17581 -183 -17582 0 -17579 17580 -17581 -183 -17583 0 -17579 17580 -17581 -183 -17584 0 c 0+1 --> 1 c (-b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ -b^{61, 3}_0 ∧ p_183) -> (-b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ b^{61, 4}_0) c in CNF: c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ -p_183 ∨ -b^{61, 4}_2 c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ -p_183 ∨ -b^{61, 4}_1 c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ -p_183 ∨ b^{61, 4}_0 c in DIMACS: 17579 17580 17581 -183 -17582 0 17579 17580 17581 -183 -17583 0 17579 17580 17581 -183 17584 0 c 1+1 --> 2 c (-b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ b^{61, 3}_0 ∧ p_183) -> (-b^{61, 4}_2 ∧ b^{61, 4}_1 ∧ -b^{61, 4}_0) c in CNF: c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ -p_183 ∨ -b^{61, 4}_2 c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ -p_183 ∨ b^{61, 4}_1 c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ -p_183 ∨ -b^{61, 4}_0 c in DIMACS: 17579 17580 -17581 -183 -17582 0 17579 17580 -17581 -183 17583 0 17579 17580 -17581 -183 -17584 0 c 2+1 --> break c (-b^{61, 3}_2 ∧ b^{61, 3}_1 ∧ -b^{61, 3}_0 ∧ p_183) -> break c in CNF: c b^{61, 3}_2 ∨ -b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ -p_183 ∨ break c in DIMACS: 17579 -17580 17581 -183 1162 0 c 2-1 --> 1 c (-b^{61, 3}_2 ∧ b^{61, 3}_1 ∧ -b^{61, 3}_0 ∧ -p_183) -> (-b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ b^{61, 4}_0) c in CNF: c b^{61, 3}_2 ∨ -b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ p_183 ∨ -b^{61, 4}_2 c b^{61, 3}_2 ∨ -b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ p_183 ∨ -b^{61, 4}_1 c b^{61, 3}_2 ∨ -b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ p_183 ∨ b^{61, 4}_0 c in DIMACS: 17579 -17580 17581 183 -17582 0 17579 -17580 17581 183 -17583 0 17579 -17580 17581 183 17584 0 c 1-1 --> 0 c (-b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ b^{61, 3}_0 ∧ -p_183) -> (-b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ -b^{61, 4}_0) c in CNF: c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ p_183 ∨ -b^{61, 4}_2 c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ p_183 ∨ -b^{61, 4}_1 c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ p_183 ∨ -b^{61, 4}_0 c in DIMACS: 17579 17580 -17581 183 -17582 0 17579 17580 -17581 183 -17583 0 17579 17580 -17581 183 -17584 0 c 0-1 --> -1 c (-b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ -b^{61, 3}_0 ∧ -p_183) -> ( b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ b^{61, 4}_0) c in CNF: c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ p_183 ∨ b^{61, 4}_2 c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ p_183 ∨ -b^{61, 4}_1 c b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ p_183 ∨ b^{61, 4}_0 c in DIMACS: 17579 17580 17581 183 17582 0 17579 17580 17581 183 -17583 0 17579 17580 17581 183 17584 0 c -1-1 --> -2 c ( b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ b^{61, 3}_0 ∧ -p_183) -> ( b^{61, 4}_2 ∧ b^{61, 4}_1 ∧ -b^{61, 4}_0) c in CNF: c -b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ p_183 ∨ b^{61, 4}_2 c -b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ p_183 ∨ b^{61, 4}_1 c -b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ p_183 ∨ -b^{61, 4}_0 c in DIMACS: -17579 17580 -17581 183 17582 0 -17579 17580 -17581 183 17583 0 -17579 17580 -17581 183 -17584 0 c -2-1 --> break c ( b^{61, 3}_2 ∧ b^{61, 3}_1 ∧ -b^{61, 3}_0 ∧ -p_183) -> break c in CNF: c -b^{61, 3}_2 ∨ -b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ p_183 ∨ break c in DIMACS: -17579 -17580 17581 183 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 3}_2 ∧ -b^{61, 3}_1 ∧ -b^{61, 3}_0 ∧ true) c in CNF: c -b^{61, 3}_2 ∨ b^{61, 3}_1 ∨ b^{61, 3}_0 ∨ false c in DIMACS: -17579 17580 17581 0 c 3 does not represent an automaton state. c -(-b^{61, 3}_2 ∧ b^{61, 3}_1 ∧ b^{61, 3}_0 ∧ true) c in CNF: c b^{61, 3}_2 ∨ -b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ false c in DIMACS: 17579 -17580 -17581 0 c -3 does not represent an automaton state. c -( b^{61, 3}_2 ∧ b^{61, 3}_1 ∧ b^{61, 3}_0 ∧ true) c in CNF: c -b^{61, 3}_2 ∨ -b^{61, 3}_1 ∨ -b^{61, 3}_0 ∨ false c in DIMACS: -17579 -17580 -17581 0 c i = 4 c -2+1 --> -1 c ( b^{61, 4}_2 ∧ b^{61, 4}_1 ∧ -b^{61, 4}_0 ∧ p_244) -> ( b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ b^{61, 5}_0) c in CNF: c -b^{61, 4}_2 ∨ -b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ -p_244 ∨ b^{61, 5}_2 c -b^{61, 4}_2 ∨ -b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ -p_244 ∨ -b^{61, 5}_1 c -b^{61, 4}_2 ∨ -b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ -p_244 ∨ b^{61, 5}_0 c in DIMACS: -17582 -17583 17584 -244 17585 0 -17582 -17583 17584 -244 -17586 0 -17582 -17583 17584 -244 17587 0 c -1+1 --> 0 c ( b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ b^{61, 4}_0 ∧ p_244) -> (-b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ -b^{61, 5}_0) c in CNF: c -b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ -p_244 ∨ -b^{61, 5}_2 c -b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ -p_244 ∨ -b^{61, 5}_1 c -b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ -p_244 ∨ -b^{61, 5}_0 c in DIMACS: -17582 17583 -17584 -244 -17585 0 -17582 17583 -17584 -244 -17586 0 -17582 17583 -17584 -244 -17587 0 c 0+1 --> 1 c (-b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ -b^{61, 4}_0 ∧ p_244) -> (-b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ b^{61, 5}_0) c in CNF: c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ -p_244 ∨ -b^{61, 5}_2 c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ -p_244 ∨ -b^{61, 5}_1 c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ -p_244 ∨ b^{61, 5}_0 c in DIMACS: 17582 17583 17584 -244 -17585 0 17582 17583 17584 -244 -17586 0 17582 17583 17584 -244 17587 0 c 1+1 --> 2 c (-b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ b^{61, 4}_0 ∧ p_244) -> (-b^{61, 5}_2 ∧ b^{61, 5}_1 ∧ -b^{61, 5}_0) c in CNF: c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ -p_244 ∨ -b^{61, 5}_2 c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ -p_244 ∨ b^{61, 5}_1 c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ -p_244 ∨ -b^{61, 5}_0 c in DIMACS: 17582 17583 -17584 -244 -17585 0 17582 17583 -17584 -244 17586 0 17582 17583 -17584 -244 -17587 0 c 2+1 --> break c (-b^{61, 4}_2 ∧ b^{61, 4}_1 ∧ -b^{61, 4}_0 ∧ p_244) -> break c in CNF: c b^{61, 4}_2 ∨ -b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ -p_244 ∨ break c in DIMACS: 17582 -17583 17584 -244 1162 0 c 2-1 --> 1 c (-b^{61, 4}_2 ∧ b^{61, 4}_1 ∧ -b^{61, 4}_0 ∧ -p_244) -> (-b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ b^{61, 5}_0) c in CNF: c b^{61, 4}_2 ∨ -b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ p_244 ∨ -b^{61, 5}_2 c b^{61, 4}_2 ∨ -b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ p_244 ∨ -b^{61, 5}_1 c b^{61, 4}_2 ∨ -b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ p_244 ∨ b^{61, 5}_0 c in DIMACS: 17582 -17583 17584 244 -17585 0 17582 -17583 17584 244 -17586 0 17582 -17583 17584 244 17587 0 c 1-1 --> 0 c (-b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ b^{61, 4}_0 ∧ -p_244) -> (-b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ -b^{61, 5}_0) c in CNF: c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ p_244 ∨ -b^{61, 5}_2 c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ p_244 ∨ -b^{61, 5}_1 c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ p_244 ∨ -b^{61, 5}_0 c in DIMACS: 17582 17583 -17584 244 -17585 0 17582 17583 -17584 244 -17586 0 17582 17583 -17584 244 -17587 0 c 0-1 --> -1 c (-b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ -b^{61, 4}_0 ∧ -p_244) -> ( b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ b^{61, 5}_0) c in CNF: c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ p_244 ∨ b^{61, 5}_2 c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ p_244 ∨ -b^{61, 5}_1 c b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ p_244 ∨ b^{61, 5}_0 c in DIMACS: 17582 17583 17584 244 17585 0 17582 17583 17584 244 -17586 0 17582 17583 17584 244 17587 0 c -1-1 --> -2 c ( b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ b^{61, 4}_0 ∧ -p_244) -> ( b^{61, 5}_2 ∧ b^{61, 5}_1 ∧ -b^{61, 5}_0) c in CNF: c -b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ p_244 ∨ b^{61, 5}_2 c -b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ p_244 ∨ b^{61, 5}_1 c -b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ p_244 ∨ -b^{61, 5}_0 c in DIMACS: -17582 17583 -17584 244 17585 0 -17582 17583 -17584 244 17586 0 -17582 17583 -17584 244 -17587 0 c -2-1 --> break c ( b^{61, 4}_2 ∧ b^{61, 4}_1 ∧ -b^{61, 4}_0 ∧ -p_244) -> break c in CNF: c -b^{61, 4}_2 ∨ -b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ p_244 ∨ break c in DIMACS: -17582 -17583 17584 244 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 4}_2 ∧ -b^{61, 4}_1 ∧ -b^{61, 4}_0 ∧ true) c in CNF: c -b^{61, 4}_2 ∨ b^{61, 4}_1 ∨ b^{61, 4}_0 ∨ false c in DIMACS: -17582 17583 17584 0 c 3 does not represent an automaton state. c -(-b^{61, 4}_2 ∧ b^{61, 4}_1 ∧ b^{61, 4}_0 ∧ true) c in CNF: c b^{61, 4}_2 ∨ -b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ false c in DIMACS: 17582 -17583 -17584 0 c -3 does not represent an automaton state. c -( b^{61, 4}_2 ∧ b^{61, 4}_1 ∧ b^{61, 4}_0 ∧ true) c in CNF: c -b^{61, 4}_2 ∨ -b^{61, 4}_1 ∨ -b^{61, 4}_0 ∨ false c in DIMACS: -17582 -17583 -17584 0 c i = 5 c -2+1 --> -1 c ( b^{61, 5}_2 ∧ b^{61, 5}_1 ∧ -b^{61, 5}_0 ∧ p_305) -> ( b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ b^{61, 6}_0) c in CNF: c -b^{61, 5}_2 ∨ -b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ -p_305 ∨ b^{61, 6}_2 c -b^{61, 5}_2 ∨ -b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ -p_305 ∨ -b^{61, 6}_1 c -b^{61, 5}_2 ∨ -b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ -p_305 ∨ b^{61, 6}_0 c in DIMACS: -17585 -17586 17587 -305 17588 0 -17585 -17586 17587 -305 -17589 0 -17585 -17586 17587 -305 17590 0 c -1+1 --> 0 c ( b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ b^{61, 5}_0 ∧ p_305) -> (-b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ -b^{61, 6}_0) c in CNF: c -b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ -p_305 ∨ -b^{61, 6}_2 c -b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ -p_305 ∨ -b^{61, 6}_1 c -b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ -p_305 ∨ -b^{61, 6}_0 c in DIMACS: -17585 17586 -17587 -305 -17588 0 -17585 17586 -17587 -305 -17589 0 -17585 17586 -17587 -305 -17590 0 c 0+1 --> 1 c (-b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ -b^{61, 5}_0 ∧ p_305) -> (-b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ b^{61, 6}_0) c in CNF: c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ -p_305 ∨ -b^{61, 6}_2 c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ -p_305 ∨ -b^{61, 6}_1 c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ -p_305 ∨ b^{61, 6}_0 c in DIMACS: 17585 17586 17587 -305 -17588 0 17585 17586 17587 -305 -17589 0 17585 17586 17587 -305 17590 0 c 1+1 --> 2 c (-b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ b^{61, 5}_0 ∧ p_305) -> (-b^{61, 6}_2 ∧ b^{61, 6}_1 ∧ -b^{61, 6}_0) c in CNF: c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ -p_305 ∨ -b^{61, 6}_2 c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ -p_305 ∨ b^{61, 6}_1 c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ -p_305 ∨ -b^{61, 6}_0 c in DIMACS: 17585 17586 -17587 -305 -17588 0 17585 17586 -17587 -305 17589 0 17585 17586 -17587 -305 -17590 0 c 2+1 --> break c (-b^{61, 5}_2 ∧ b^{61, 5}_1 ∧ -b^{61, 5}_0 ∧ p_305) -> break c in CNF: c b^{61, 5}_2 ∨ -b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ -p_305 ∨ break c in DIMACS: 17585 -17586 17587 -305 1162 0 c 2-1 --> 1 c (-b^{61, 5}_2 ∧ b^{61, 5}_1 ∧ -b^{61, 5}_0 ∧ -p_305) -> (-b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ b^{61, 6}_0) c in CNF: c b^{61, 5}_2 ∨ -b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ p_305 ∨ -b^{61, 6}_2 c b^{61, 5}_2 ∨ -b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ p_305 ∨ -b^{61, 6}_1 c b^{61, 5}_2 ∨ -b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ p_305 ∨ b^{61, 6}_0 c in DIMACS: 17585 -17586 17587 305 -17588 0 17585 -17586 17587 305 -17589 0 17585 -17586 17587 305 17590 0 c 1-1 --> 0 c (-b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ b^{61, 5}_0 ∧ -p_305) -> (-b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ -b^{61, 6}_0) c in CNF: c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ p_305 ∨ -b^{61, 6}_2 c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ p_305 ∨ -b^{61, 6}_1 c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ p_305 ∨ -b^{61, 6}_0 c in DIMACS: 17585 17586 -17587 305 -17588 0 17585 17586 -17587 305 -17589 0 17585 17586 -17587 305 -17590 0 c 0-1 --> -1 c (-b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ -b^{61, 5}_0 ∧ -p_305) -> ( b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ b^{61, 6}_0) c in CNF: c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ p_305 ∨ b^{61, 6}_2 c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ p_305 ∨ -b^{61, 6}_1 c b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ p_305 ∨ b^{61, 6}_0 c in DIMACS: 17585 17586 17587 305 17588 0 17585 17586 17587 305 -17589 0 17585 17586 17587 305 17590 0 c -1-1 --> -2 c ( b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ b^{61, 5}_0 ∧ -p_305) -> ( b^{61, 6}_2 ∧ b^{61, 6}_1 ∧ -b^{61, 6}_0) c in CNF: c -b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ p_305 ∨ b^{61, 6}_2 c -b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ p_305 ∨ b^{61, 6}_1 c -b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ p_305 ∨ -b^{61, 6}_0 c in DIMACS: -17585 17586 -17587 305 17588 0 -17585 17586 -17587 305 17589 0 -17585 17586 -17587 305 -17590 0 c -2-1 --> break c ( b^{61, 5}_2 ∧ b^{61, 5}_1 ∧ -b^{61, 5}_0 ∧ -p_305) -> break c in CNF: c -b^{61, 5}_2 ∨ -b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ p_305 ∨ break c in DIMACS: -17585 -17586 17587 305 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 5}_2 ∧ -b^{61, 5}_1 ∧ -b^{61, 5}_0 ∧ true) c in CNF: c -b^{61, 5}_2 ∨ b^{61, 5}_1 ∨ b^{61, 5}_0 ∨ false c in DIMACS: -17585 17586 17587 0 c 3 does not represent an automaton state. c -(-b^{61, 5}_2 ∧ b^{61, 5}_1 ∧ b^{61, 5}_0 ∧ true) c in CNF: c b^{61, 5}_2 ∨ -b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ false c in DIMACS: 17585 -17586 -17587 0 c -3 does not represent an automaton state. c -( b^{61, 5}_2 ∧ b^{61, 5}_1 ∧ b^{61, 5}_0 ∧ true) c in CNF: c -b^{61, 5}_2 ∨ -b^{61, 5}_1 ∨ -b^{61, 5}_0 ∨ false c in DIMACS: -17585 -17586 -17587 0 c i = 6 c -2+1 --> -1 c ( b^{61, 6}_2 ∧ b^{61, 6}_1 ∧ -b^{61, 6}_0 ∧ p_366) -> ( b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ b^{61, 7}_0) c in CNF: c -b^{61, 6}_2 ∨ -b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ -p_366 ∨ b^{61, 7}_2 c -b^{61, 6}_2 ∨ -b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ -p_366 ∨ -b^{61, 7}_1 c -b^{61, 6}_2 ∨ -b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ -p_366 ∨ b^{61, 7}_0 c in DIMACS: -17588 -17589 17590 -366 17591 0 -17588 -17589 17590 -366 -17592 0 -17588 -17589 17590 -366 17593 0 c -1+1 --> 0 c ( b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ b^{61, 6}_0 ∧ p_366) -> (-b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ -b^{61, 7}_0) c in CNF: c -b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ -p_366 ∨ -b^{61, 7}_2 c -b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ -p_366 ∨ -b^{61, 7}_1 c -b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ -p_366 ∨ -b^{61, 7}_0 c in DIMACS: -17588 17589 -17590 -366 -17591 0 -17588 17589 -17590 -366 -17592 0 -17588 17589 -17590 -366 -17593 0 c 0+1 --> 1 c (-b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ -b^{61, 6}_0 ∧ p_366) -> (-b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ b^{61, 7}_0) c in CNF: c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ -p_366 ∨ -b^{61, 7}_2 c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ -p_366 ∨ -b^{61, 7}_1 c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ -p_366 ∨ b^{61, 7}_0 c in DIMACS: 17588 17589 17590 -366 -17591 0 17588 17589 17590 -366 -17592 0 17588 17589 17590 -366 17593 0 c 1+1 --> 2 c (-b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ b^{61, 6}_0 ∧ p_366) -> (-b^{61, 7}_2 ∧ b^{61, 7}_1 ∧ -b^{61, 7}_0) c in CNF: c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ -p_366 ∨ -b^{61, 7}_2 c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ -p_366 ∨ b^{61, 7}_1 c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ -p_366 ∨ -b^{61, 7}_0 c in DIMACS: 17588 17589 -17590 -366 -17591 0 17588 17589 -17590 -366 17592 0 17588 17589 -17590 -366 -17593 0 c 2+1 --> break c (-b^{61, 6}_2 ∧ b^{61, 6}_1 ∧ -b^{61, 6}_0 ∧ p_366) -> break c in CNF: c b^{61, 6}_2 ∨ -b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ -p_366 ∨ break c in DIMACS: 17588 -17589 17590 -366 1162 0 c 2-1 --> 1 c (-b^{61, 6}_2 ∧ b^{61, 6}_1 ∧ -b^{61, 6}_0 ∧ -p_366) -> (-b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ b^{61, 7}_0) c in CNF: c b^{61, 6}_2 ∨ -b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ p_366 ∨ -b^{61, 7}_2 c b^{61, 6}_2 ∨ -b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ p_366 ∨ -b^{61, 7}_1 c b^{61, 6}_2 ∨ -b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ p_366 ∨ b^{61, 7}_0 c in DIMACS: 17588 -17589 17590 366 -17591 0 17588 -17589 17590 366 -17592 0 17588 -17589 17590 366 17593 0 c 1-1 --> 0 c (-b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ b^{61, 6}_0 ∧ -p_366) -> (-b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ -b^{61, 7}_0) c in CNF: c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ p_366 ∨ -b^{61, 7}_2 c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ p_366 ∨ -b^{61, 7}_1 c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ p_366 ∨ -b^{61, 7}_0 c in DIMACS: 17588 17589 -17590 366 -17591 0 17588 17589 -17590 366 -17592 0 17588 17589 -17590 366 -17593 0 c 0-1 --> -1 c (-b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ -b^{61, 6}_0 ∧ -p_366) -> ( b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ b^{61, 7}_0) c in CNF: c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ p_366 ∨ b^{61, 7}_2 c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ p_366 ∨ -b^{61, 7}_1 c b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ p_366 ∨ b^{61, 7}_0 c in DIMACS: 17588 17589 17590 366 17591 0 17588 17589 17590 366 -17592 0 17588 17589 17590 366 17593 0 c -1-1 --> -2 c ( b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ b^{61, 6}_0 ∧ -p_366) -> ( b^{61, 7}_2 ∧ b^{61, 7}_1 ∧ -b^{61, 7}_0) c in CNF: c -b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ p_366 ∨ b^{61, 7}_2 c -b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ p_366 ∨ b^{61, 7}_1 c -b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ p_366 ∨ -b^{61, 7}_0 c in DIMACS: -17588 17589 -17590 366 17591 0 -17588 17589 -17590 366 17592 0 -17588 17589 -17590 366 -17593 0 c -2-1 --> break c ( b^{61, 6}_2 ∧ b^{61, 6}_1 ∧ -b^{61, 6}_0 ∧ -p_366) -> break c in CNF: c -b^{61, 6}_2 ∨ -b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ p_366 ∨ break c in DIMACS: -17588 -17589 17590 366 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 6}_2 ∧ -b^{61, 6}_1 ∧ -b^{61, 6}_0 ∧ true) c in CNF: c -b^{61, 6}_2 ∨ b^{61, 6}_1 ∨ b^{61, 6}_0 ∨ false c in DIMACS: -17588 17589 17590 0 c 3 does not represent an automaton state. c -(-b^{61, 6}_2 ∧ b^{61, 6}_1 ∧ b^{61, 6}_0 ∧ true) c in CNF: c b^{61, 6}_2 ∨ -b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ false c in DIMACS: 17588 -17589 -17590 0 c -3 does not represent an automaton state. c -( b^{61, 6}_2 ∧ b^{61, 6}_1 ∧ b^{61, 6}_0 ∧ true) c in CNF: c -b^{61, 6}_2 ∨ -b^{61, 6}_1 ∨ -b^{61, 6}_0 ∨ false c in DIMACS: -17588 -17589 -17590 0 c i = 7 c -2+1 --> -1 c ( b^{61, 7}_2 ∧ b^{61, 7}_1 ∧ -b^{61, 7}_0 ∧ p_427) -> ( b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ b^{61, 8}_0) c in CNF: c -b^{61, 7}_2 ∨ -b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ -p_427 ∨ b^{61, 8}_2 c -b^{61, 7}_2 ∨ -b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ -p_427 ∨ -b^{61, 8}_1 c -b^{61, 7}_2 ∨ -b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ -p_427 ∨ b^{61, 8}_0 c in DIMACS: -17591 -17592 17593 -427 17594 0 -17591 -17592 17593 -427 -17595 0 -17591 -17592 17593 -427 17596 0 c -1+1 --> 0 c ( b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ b^{61, 7}_0 ∧ p_427) -> (-b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ -b^{61, 8}_0) c in CNF: c -b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ -p_427 ∨ -b^{61, 8}_2 c -b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ -p_427 ∨ -b^{61, 8}_1 c -b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ -p_427 ∨ -b^{61, 8}_0 c in DIMACS: -17591 17592 -17593 -427 -17594 0 -17591 17592 -17593 -427 -17595 0 -17591 17592 -17593 -427 -17596 0 c 0+1 --> 1 c (-b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ -b^{61, 7}_0 ∧ p_427) -> (-b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ b^{61, 8}_0) c in CNF: c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ -p_427 ∨ -b^{61, 8}_2 c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ -p_427 ∨ -b^{61, 8}_1 c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ -p_427 ∨ b^{61, 8}_0 c in DIMACS: 17591 17592 17593 -427 -17594 0 17591 17592 17593 -427 -17595 0 17591 17592 17593 -427 17596 0 c 1+1 --> 2 c (-b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ b^{61, 7}_0 ∧ p_427) -> (-b^{61, 8}_2 ∧ b^{61, 8}_1 ∧ -b^{61, 8}_0) c in CNF: c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ -p_427 ∨ -b^{61, 8}_2 c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ -p_427 ∨ b^{61, 8}_1 c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ -p_427 ∨ -b^{61, 8}_0 c in DIMACS: 17591 17592 -17593 -427 -17594 0 17591 17592 -17593 -427 17595 0 17591 17592 -17593 -427 -17596 0 c 2+1 --> break c (-b^{61, 7}_2 ∧ b^{61, 7}_1 ∧ -b^{61, 7}_0 ∧ p_427) -> break c in CNF: c b^{61, 7}_2 ∨ -b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ -p_427 ∨ break c in DIMACS: 17591 -17592 17593 -427 1162 0 c 2-1 --> 1 c (-b^{61, 7}_2 ∧ b^{61, 7}_1 ∧ -b^{61, 7}_0 ∧ -p_427) -> (-b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ b^{61, 8}_0) c in CNF: c b^{61, 7}_2 ∨ -b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ p_427 ∨ -b^{61, 8}_2 c b^{61, 7}_2 ∨ -b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ p_427 ∨ -b^{61, 8}_1 c b^{61, 7}_2 ∨ -b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ p_427 ∨ b^{61, 8}_0 c in DIMACS: 17591 -17592 17593 427 -17594 0 17591 -17592 17593 427 -17595 0 17591 -17592 17593 427 17596 0 c 1-1 --> 0 c (-b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ b^{61, 7}_0 ∧ -p_427) -> (-b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ -b^{61, 8}_0) c in CNF: c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ p_427 ∨ -b^{61, 8}_2 c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ p_427 ∨ -b^{61, 8}_1 c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ p_427 ∨ -b^{61, 8}_0 c in DIMACS: 17591 17592 -17593 427 -17594 0 17591 17592 -17593 427 -17595 0 17591 17592 -17593 427 -17596 0 c 0-1 --> -1 c (-b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ -b^{61, 7}_0 ∧ -p_427) -> ( b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ b^{61, 8}_0) c in CNF: c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ p_427 ∨ b^{61, 8}_2 c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ p_427 ∨ -b^{61, 8}_1 c b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ p_427 ∨ b^{61, 8}_0 c in DIMACS: 17591 17592 17593 427 17594 0 17591 17592 17593 427 -17595 0 17591 17592 17593 427 17596 0 c -1-1 --> -2 c ( b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ b^{61, 7}_0 ∧ -p_427) -> ( b^{61, 8}_2 ∧ b^{61, 8}_1 ∧ -b^{61, 8}_0) c in CNF: c -b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ p_427 ∨ b^{61, 8}_2 c -b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ p_427 ∨ b^{61, 8}_1 c -b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ p_427 ∨ -b^{61, 8}_0 c in DIMACS: -17591 17592 -17593 427 17594 0 -17591 17592 -17593 427 17595 0 -17591 17592 -17593 427 -17596 0 c -2-1 --> break c ( b^{61, 7}_2 ∧ b^{61, 7}_1 ∧ -b^{61, 7}_0 ∧ -p_427) -> break c in CNF: c -b^{61, 7}_2 ∨ -b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ p_427 ∨ break c in DIMACS: -17591 -17592 17593 427 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 7}_2 ∧ -b^{61, 7}_1 ∧ -b^{61, 7}_0 ∧ true) c in CNF: c -b^{61, 7}_2 ∨ b^{61, 7}_1 ∨ b^{61, 7}_0 ∨ false c in DIMACS: -17591 17592 17593 0 c 3 does not represent an automaton state. c -(-b^{61, 7}_2 ∧ b^{61, 7}_1 ∧ b^{61, 7}_0 ∧ true) c in CNF: c b^{61, 7}_2 ∨ -b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ false c in DIMACS: 17591 -17592 -17593 0 c -3 does not represent an automaton state. c -( b^{61, 7}_2 ∧ b^{61, 7}_1 ∧ b^{61, 7}_0 ∧ true) c in CNF: c -b^{61, 7}_2 ∨ -b^{61, 7}_1 ∨ -b^{61, 7}_0 ∨ false c in DIMACS: -17591 -17592 -17593 0 c i = 8 c -2+1 --> -1 c ( b^{61, 8}_2 ∧ b^{61, 8}_1 ∧ -b^{61, 8}_0 ∧ p_488) -> ( b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ b^{61, 9}_0) c in CNF: c -b^{61, 8}_2 ∨ -b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ -p_488 ∨ b^{61, 9}_2 c -b^{61, 8}_2 ∨ -b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ -p_488 ∨ -b^{61, 9}_1 c -b^{61, 8}_2 ∨ -b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ -p_488 ∨ b^{61, 9}_0 c in DIMACS: -17594 -17595 17596 -488 17597 0 -17594 -17595 17596 -488 -17598 0 -17594 -17595 17596 -488 17599 0 c -1+1 --> 0 c ( b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ b^{61, 8}_0 ∧ p_488) -> (-b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ -b^{61, 9}_0) c in CNF: c -b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ -p_488 ∨ -b^{61, 9}_2 c -b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ -p_488 ∨ -b^{61, 9}_1 c -b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ -p_488 ∨ -b^{61, 9}_0 c in DIMACS: -17594 17595 -17596 -488 -17597 0 -17594 17595 -17596 -488 -17598 0 -17594 17595 -17596 -488 -17599 0 c 0+1 --> 1 c (-b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ -b^{61, 8}_0 ∧ p_488) -> (-b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ b^{61, 9}_0) c in CNF: c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ -p_488 ∨ -b^{61, 9}_2 c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ -p_488 ∨ -b^{61, 9}_1 c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ -p_488 ∨ b^{61, 9}_0 c in DIMACS: 17594 17595 17596 -488 -17597 0 17594 17595 17596 -488 -17598 0 17594 17595 17596 -488 17599 0 c 1+1 --> 2 c (-b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ b^{61, 8}_0 ∧ p_488) -> (-b^{61, 9}_2 ∧ b^{61, 9}_1 ∧ -b^{61, 9}_0) c in CNF: c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ -p_488 ∨ -b^{61, 9}_2 c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ -p_488 ∨ b^{61, 9}_1 c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ -p_488 ∨ -b^{61, 9}_0 c in DIMACS: 17594 17595 -17596 -488 -17597 0 17594 17595 -17596 -488 17598 0 17594 17595 -17596 -488 -17599 0 c 2+1 --> break c (-b^{61, 8}_2 ∧ b^{61, 8}_1 ∧ -b^{61, 8}_0 ∧ p_488) -> break c in CNF: c b^{61, 8}_2 ∨ -b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ -p_488 ∨ break c in DIMACS: 17594 -17595 17596 -488 1162 0 c 2-1 --> 1 c (-b^{61, 8}_2 ∧ b^{61, 8}_1 ∧ -b^{61, 8}_0 ∧ -p_488) -> (-b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ b^{61, 9}_0) c in CNF: c b^{61, 8}_2 ∨ -b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ p_488 ∨ -b^{61, 9}_2 c b^{61, 8}_2 ∨ -b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ p_488 ∨ -b^{61, 9}_1 c b^{61, 8}_2 ∨ -b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ p_488 ∨ b^{61, 9}_0 c in DIMACS: 17594 -17595 17596 488 -17597 0 17594 -17595 17596 488 -17598 0 17594 -17595 17596 488 17599 0 c 1-1 --> 0 c (-b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ b^{61, 8}_0 ∧ -p_488) -> (-b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ -b^{61, 9}_0) c in CNF: c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ p_488 ∨ -b^{61, 9}_2 c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ p_488 ∨ -b^{61, 9}_1 c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ p_488 ∨ -b^{61, 9}_0 c in DIMACS: 17594 17595 -17596 488 -17597 0 17594 17595 -17596 488 -17598 0 17594 17595 -17596 488 -17599 0 c 0-1 --> -1 c (-b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ -b^{61, 8}_0 ∧ -p_488) -> ( b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ b^{61, 9}_0) c in CNF: c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ p_488 ∨ b^{61, 9}_2 c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ p_488 ∨ -b^{61, 9}_1 c b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ p_488 ∨ b^{61, 9}_0 c in DIMACS: 17594 17595 17596 488 17597 0 17594 17595 17596 488 -17598 0 17594 17595 17596 488 17599 0 c -1-1 --> -2 c ( b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ b^{61, 8}_0 ∧ -p_488) -> ( b^{61, 9}_2 ∧ b^{61, 9}_1 ∧ -b^{61, 9}_0) c in CNF: c -b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ p_488 ∨ b^{61, 9}_2 c -b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ p_488 ∨ b^{61, 9}_1 c -b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ p_488 ∨ -b^{61, 9}_0 c in DIMACS: -17594 17595 -17596 488 17597 0 -17594 17595 -17596 488 17598 0 -17594 17595 -17596 488 -17599 0 c -2-1 --> break c ( b^{61, 8}_2 ∧ b^{61, 8}_1 ∧ -b^{61, 8}_0 ∧ -p_488) -> break c in CNF: c -b^{61, 8}_2 ∨ -b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ p_488 ∨ break c in DIMACS: -17594 -17595 17596 488 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 8}_2 ∧ -b^{61, 8}_1 ∧ -b^{61, 8}_0 ∧ true) c in CNF: c -b^{61, 8}_2 ∨ b^{61, 8}_1 ∨ b^{61, 8}_0 ∨ false c in DIMACS: -17594 17595 17596 0 c 3 does not represent an automaton state. c -(-b^{61, 8}_2 ∧ b^{61, 8}_1 ∧ b^{61, 8}_0 ∧ true) c in CNF: c b^{61, 8}_2 ∨ -b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ false c in DIMACS: 17594 -17595 -17596 0 c -3 does not represent an automaton state. c -( b^{61, 8}_2 ∧ b^{61, 8}_1 ∧ b^{61, 8}_0 ∧ true) c in CNF: c -b^{61, 8}_2 ∨ -b^{61, 8}_1 ∨ -b^{61, 8}_0 ∨ false c in DIMACS: -17594 -17595 -17596 0 c i = 9 c -2+1 --> -1 c ( b^{61, 9}_2 ∧ b^{61, 9}_1 ∧ -b^{61, 9}_0 ∧ p_549) -> ( b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ b^{61, 10}_0) c in CNF: c -b^{61, 9}_2 ∨ -b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ -p_549 ∨ b^{61, 10}_2 c -b^{61, 9}_2 ∨ -b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ -p_549 ∨ -b^{61, 10}_1 c -b^{61, 9}_2 ∨ -b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ -p_549 ∨ b^{61, 10}_0 c in DIMACS: -17597 -17598 17599 -549 17600 0 -17597 -17598 17599 -549 -17601 0 -17597 -17598 17599 -549 17602 0 c -1+1 --> 0 c ( b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ b^{61, 9}_0 ∧ p_549) -> (-b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ -b^{61, 10}_0) c in CNF: c -b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ -p_549 ∨ -b^{61, 10}_2 c -b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ -p_549 ∨ -b^{61, 10}_1 c -b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ -p_549 ∨ -b^{61, 10}_0 c in DIMACS: -17597 17598 -17599 -549 -17600 0 -17597 17598 -17599 -549 -17601 0 -17597 17598 -17599 -549 -17602 0 c 0+1 --> 1 c (-b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ -b^{61, 9}_0 ∧ p_549) -> (-b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ b^{61, 10}_0) c in CNF: c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ -p_549 ∨ -b^{61, 10}_2 c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ -p_549 ∨ -b^{61, 10}_1 c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ -p_549 ∨ b^{61, 10}_0 c in DIMACS: 17597 17598 17599 -549 -17600 0 17597 17598 17599 -549 -17601 0 17597 17598 17599 -549 17602 0 c 1+1 --> 2 c (-b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ b^{61, 9}_0 ∧ p_549) -> (-b^{61, 10}_2 ∧ b^{61, 10}_1 ∧ -b^{61, 10}_0) c in CNF: c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ -p_549 ∨ -b^{61, 10}_2 c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ -p_549 ∨ b^{61, 10}_1 c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ -p_549 ∨ -b^{61, 10}_0 c in DIMACS: 17597 17598 -17599 -549 -17600 0 17597 17598 -17599 -549 17601 0 17597 17598 -17599 -549 -17602 0 c 2+1 --> break c (-b^{61, 9}_2 ∧ b^{61, 9}_1 ∧ -b^{61, 9}_0 ∧ p_549) -> break c in CNF: c b^{61, 9}_2 ∨ -b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ -p_549 ∨ break c in DIMACS: 17597 -17598 17599 -549 1162 0 c 2-1 --> 1 c (-b^{61, 9}_2 ∧ b^{61, 9}_1 ∧ -b^{61, 9}_0 ∧ -p_549) -> (-b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ b^{61, 10}_0) c in CNF: c b^{61, 9}_2 ∨ -b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ p_549 ∨ -b^{61, 10}_2 c b^{61, 9}_2 ∨ -b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ p_549 ∨ -b^{61, 10}_1 c b^{61, 9}_2 ∨ -b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ p_549 ∨ b^{61, 10}_0 c in DIMACS: 17597 -17598 17599 549 -17600 0 17597 -17598 17599 549 -17601 0 17597 -17598 17599 549 17602 0 c 1-1 --> 0 c (-b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ b^{61, 9}_0 ∧ -p_549) -> (-b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ -b^{61, 10}_0) c in CNF: c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ p_549 ∨ -b^{61, 10}_2 c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ p_549 ∨ -b^{61, 10}_1 c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ p_549 ∨ -b^{61, 10}_0 c in DIMACS: 17597 17598 -17599 549 -17600 0 17597 17598 -17599 549 -17601 0 17597 17598 -17599 549 -17602 0 c 0-1 --> -1 c (-b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ -b^{61, 9}_0 ∧ -p_549) -> ( b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ b^{61, 10}_0) c in CNF: c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ p_549 ∨ b^{61, 10}_2 c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ p_549 ∨ -b^{61, 10}_1 c b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ p_549 ∨ b^{61, 10}_0 c in DIMACS: 17597 17598 17599 549 17600 0 17597 17598 17599 549 -17601 0 17597 17598 17599 549 17602 0 c -1-1 --> -2 c ( b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ b^{61, 9}_0 ∧ -p_549) -> ( b^{61, 10}_2 ∧ b^{61, 10}_1 ∧ -b^{61, 10}_0) c in CNF: c -b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ p_549 ∨ b^{61, 10}_2 c -b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ p_549 ∨ b^{61, 10}_1 c -b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ p_549 ∨ -b^{61, 10}_0 c in DIMACS: -17597 17598 -17599 549 17600 0 -17597 17598 -17599 549 17601 0 -17597 17598 -17599 549 -17602 0 c -2-1 --> break c ( b^{61, 9}_2 ∧ b^{61, 9}_1 ∧ -b^{61, 9}_0 ∧ -p_549) -> break c in CNF: c -b^{61, 9}_2 ∨ -b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ p_549 ∨ break c in DIMACS: -17597 -17598 17599 549 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 9}_2 ∧ -b^{61, 9}_1 ∧ -b^{61, 9}_0 ∧ true) c in CNF: c -b^{61, 9}_2 ∨ b^{61, 9}_1 ∨ b^{61, 9}_0 ∨ false c in DIMACS: -17597 17598 17599 0 c 3 does not represent an automaton state. c -(-b^{61, 9}_2 ∧ b^{61, 9}_1 ∧ b^{61, 9}_0 ∧ true) c in CNF: c b^{61, 9}_2 ∨ -b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ false c in DIMACS: 17597 -17598 -17599 0 c -3 does not represent an automaton state. c -( b^{61, 9}_2 ∧ b^{61, 9}_1 ∧ b^{61, 9}_0 ∧ true) c in CNF: c -b^{61, 9}_2 ∨ -b^{61, 9}_1 ∨ -b^{61, 9}_0 ∨ false c in DIMACS: -17597 -17598 -17599 0 c i = 10 c -2+1 --> -1 c ( b^{61, 10}_2 ∧ b^{61, 10}_1 ∧ -b^{61, 10}_0 ∧ p_610) -> ( b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ b^{61, 11}_0) c in CNF: c -b^{61, 10}_2 ∨ -b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ -p_610 ∨ b^{61, 11}_2 c -b^{61, 10}_2 ∨ -b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ -p_610 ∨ -b^{61, 11}_1 c -b^{61, 10}_2 ∨ -b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ -p_610 ∨ b^{61, 11}_0 c in DIMACS: -17600 -17601 17602 -610 17603 0 -17600 -17601 17602 -610 -17604 0 -17600 -17601 17602 -610 17605 0 c -1+1 --> 0 c ( b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ b^{61, 10}_0 ∧ p_610) -> (-b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ -b^{61, 11}_0) c in CNF: c -b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ -p_610 ∨ -b^{61, 11}_2 c -b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ -p_610 ∨ -b^{61, 11}_1 c -b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ -p_610 ∨ -b^{61, 11}_0 c in DIMACS: -17600 17601 -17602 -610 -17603 0 -17600 17601 -17602 -610 -17604 0 -17600 17601 -17602 -610 -17605 0 c 0+1 --> 1 c (-b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ -b^{61, 10}_0 ∧ p_610) -> (-b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ b^{61, 11}_0) c in CNF: c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ -p_610 ∨ -b^{61, 11}_2 c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ -p_610 ∨ -b^{61, 11}_1 c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ -p_610 ∨ b^{61, 11}_0 c in DIMACS: 17600 17601 17602 -610 -17603 0 17600 17601 17602 -610 -17604 0 17600 17601 17602 -610 17605 0 c 1+1 --> 2 c (-b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ b^{61, 10}_0 ∧ p_610) -> (-b^{61, 11}_2 ∧ b^{61, 11}_1 ∧ -b^{61, 11}_0) c in CNF: c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ -p_610 ∨ -b^{61, 11}_2 c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ -p_610 ∨ b^{61, 11}_1 c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ -p_610 ∨ -b^{61, 11}_0 c in DIMACS: 17600 17601 -17602 -610 -17603 0 17600 17601 -17602 -610 17604 0 17600 17601 -17602 -610 -17605 0 c 2+1 --> break c (-b^{61, 10}_2 ∧ b^{61, 10}_1 ∧ -b^{61, 10}_0 ∧ p_610) -> break c in CNF: c b^{61, 10}_2 ∨ -b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ -p_610 ∨ break c in DIMACS: 17600 -17601 17602 -610 1162 0 c 2-1 --> 1 c (-b^{61, 10}_2 ∧ b^{61, 10}_1 ∧ -b^{61, 10}_0 ∧ -p_610) -> (-b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ b^{61, 11}_0) c in CNF: c b^{61, 10}_2 ∨ -b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ p_610 ∨ -b^{61, 11}_2 c b^{61, 10}_2 ∨ -b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ p_610 ∨ -b^{61, 11}_1 c b^{61, 10}_2 ∨ -b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ p_610 ∨ b^{61, 11}_0 c in DIMACS: 17600 -17601 17602 610 -17603 0 17600 -17601 17602 610 -17604 0 17600 -17601 17602 610 17605 0 c 1-1 --> 0 c (-b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ b^{61, 10}_0 ∧ -p_610) -> (-b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ -b^{61, 11}_0) c in CNF: c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ p_610 ∨ -b^{61, 11}_2 c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ p_610 ∨ -b^{61, 11}_1 c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ p_610 ∨ -b^{61, 11}_0 c in DIMACS: 17600 17601 -17602 610 -17603 0 17600 17601 -17602 610 -17604 0 17600 17601 -17602 610 -17605 0 c 0-1 --> -1 c (-b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ -b^{61, 10}_0 ∧ -p_610) -> ( b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ b^{61, 11}_0) c in CNF: c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ p_610 ∨ b^{61, 11}_2 c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ p_610 ∨ -b^{61, 11}_1 c b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ p_610 ∨ b^{61, 11}_0 c in DIMACS: 17600 17601 17602 610 17603 0 17600 17601 17602 610 -17604 0 17600 17601 17602 610 17605 0 c -1-1 --> -2 c ( b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ b^{61, 10}_0 ∧ -p_610) -> ( b^{61, 11}_2 ∧ b^{61, 11}_1 ∧ -b^{61, 11}_0) c in CNF: c -b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ p_610 ∨ b^{61, 11}_2 c -b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ p_610 ∨ b^{61, 11}_1 c -b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ p_610 ∨ -b^{61, 11}_0 c in DIMACS: -17600 17601 -17602 610 17603 0 -17600 17601 -17602 610 17604 0 -17600 17601 -17602 610 -17605 0 c -2-1 --> break c ( b^{61, 10}_2 ∧ b^{61, 10}_1 ∧ -b^{61, 10}_0 ∧ -p_610) -> break c in CNF: c -b^{61, 10}_2 ∨ -b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ p_610 ∨ break c in DIMACS: -17600 -17601 17602 610 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 10}_2 ∧ -b^{61, 10}_1 ∧ -b^{61, 10}_0 ∧ true) c in CNF: c -b^{61, 10}_2 ∨ b^{61, 10}_1 ∨ b^{61, 10}_0 ∨ false c in DIMACS: -17600 17601 17602 0 c 3 does not represent an automaton state. c -(-b^{61, 10}_2 ∧ b^{61, 10}_1 ∧ b^{61, 10}_0 ∧ true) c in CNF: c b^{61, 10}_2 ∨ -b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ false c in DIMACS: 17600 -17601 -17602 0 c -3 does not represent an automaton state. c -( b^{61, 10}_2 ∧ b^{61, 10}_1 ∧ b^{61, 10}_0 ∧ true) c in CNF: c -b^{61, 10}_2 ∨ -b^{61, 10}_1 ∨ -b^{61, 10}_0 ∨ false c in DIMACS: -17600 -17601 -17602 0 c i = 11 c -2+1 --> -1 c ( b^{61, 11}_2 ∧ b^{61, 11}_1 ∧ -b^{61, 11}_0 ∧ p_671) -> ( b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ b^{61, 12}_0) c in CNF: c -b^{61, 11}_2 ∨ -b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ -p_671 ∨ b^{61, 12}_2 c -b^{61, 11}_2 ∨ -b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ -p_671 ∨ -b^{61, 12}_1 c -b^{61, 11}_2 ∨ -b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ -p_671 ∨ b^{61, 12}_0 c in DIMACS: -17603 -17604 17605 -671 17606 0 -17603 -17604 17605 -671 -17607 0 -17603 -17604 17605 -671 17608 0 c -1+1 --> 0 c ( b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ b^{61, 11}_0 ∧ p_671) -> (-b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ -b^{61, 12}_0) c in CNF: c -b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ -p_671 ∨ -b^{61, 12}_2 c -b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ -p_671 ∨ -b^{61, 12}_1 c -b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ -p_671 ∨ -b^{61, 12}_0 c in DIMACS: -17603 17604 -17605 -671 -17606 0 -17603 17604 -17605 -671 -17607 0 -17603 17604 -17605 -671 -17608 0 c 0+1 --> 1 c (-b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ -b^{61, 11}_0 ∧ p_671) -> (-b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ b^{61, 12}_0) c in CNF: c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ -p_671 ∨ -b^{61, 12}_2 c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ -p_671 ∨ -b^{61, 12}_1 c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ -p_671 ∨ b^{61, 12}_0 c in DIMACS: 17603 17604 17605 -671 -17606 0 17603 17604 17605 -671 -17607 0 17603 17604 17605 -671 17608 0 c 1+1 --> 2 c (-b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ b^{61, 11}_0 ∧ p_671) -> (-b^{61, 12}_2 ∧ b^{61, 12}_1 ∧ -b^{61, 12}_0) c in CNF: c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ -p_671 ∨ -b^{61, 12}_2 c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ -p_671 ∨ b^{61, 12}_1 c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ -p_671 ∨ -b^{61, 12}_0 c in DIMACS: 17603 17604 -17605 -671 -17606 0 17603 17604 -17605 -671 17607 0 17603 17604 -17605 -671 -17608 0 c 2+1 --> break c (-b^{61, 11}_2 ∧ b^{61, 11}_1 ∧ -b^{61, 11}_0 ∧ p_671) -> break c in CNF: c b^{61, 11}_2 ∨ -b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ -p_671 ∨ break c in DIMACS: 17603 -17604 17605 -671 1162 0 c 2-1 --> 1 c (-b^{61, 11}_2 ∧ b^{61, 11}_1 ∧ -b^{61, 11}_0 ∧ -p_671) -> (-b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ b^{61, 12}_0) c in CNF: c b^{61, 11}_2 ∨ -b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ p_671 ∨ -b^{61, 12}_2 c b^{61, 11}_2 ∨ -b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ p_671 ∨ -b^{61, 12}_1 c b^{61, 11}_2 ∨ -b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ p_671 ∨ b^{61, 12}_0 c in DIMACS: 17603 -17604 17605 671 -17606 0 17603 -17604 17605 671 -17607 0 17603 -17604 17605 671 17608 0 c 1-1 --> 0 c (-b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ b^{61, 11}_0 ∧ -p_671) -> (-b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ -b^{61, 12}_0) c in CNF: c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ p_671 ∨ -b^{61, 12}_2 c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ p_671 ∨ -b^{61, 12}_1 c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ p_671 ∨ -b^{61, 12}_0 c in DIMACS: 17603 17604 -17605 671 -17606 0 17603 17604 -17605 671 -17607 0 17603 17604 -17605 671 -17608 0 c 0-1 --> -1 c (-b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ -b^{61, 11}_0 ∧ -p_671) -> ( b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ b^{61, 12}_0) c in CNF: c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ p_671 ∨ b^{61, 12}_2 c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ p_671 ∨ -b^{61, 12}_1 c b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ p_671 ∨ b^{61, 12}_0 c in DIMACS: 17603 17604 17605 671 17606 0 17603 17604 17605 671 -17607 0 17603 17604 17605 671 17608 0 c -1-1 --> -2 c ( b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ b^{61, 11}_0 ∧ -p_671) -> ( b^{61, 12}_2 ∧ b^{61, 12}_1 ∧ -b^{61, 12}_0) c in CNF: c -b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ p_671 ∨ b^{61, 12}_2 c -b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ p_671 ∨ b^{61, 12}_1 c -b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ p_671 ∨ -b^{61, 12}_0 c in DIMACS: -17603 17604 -17605 671 17606 0 -17603 17604 -17605 671 17607 0 -17603 17604 -17605 671 -17608 0 c -2-1 --> break c ( b^{61, 11}_2 ∧ b^{61, 11}_1 ∧ -b^{61, 11}_0 ∧ -p_671) -> break c in CNF: c -b^{61, 11}_2 ∨ -b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ p_671 ∨ break c in DIMACS: -17603 -17604 17605 671 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 11}_2 ∧ -b^{61, 11}_1 ∧ -b^{61, 11}_0 ∧ true) c in CNF: c -b^{61, 11}_2 ∨ b^{61, 11}_1 ∨ b^{61, 11}_0 ∨ false c in DIMACS: -17603 17604 17605 0 c 3 does not represent an automaton state. c -(-b^{61, 11}_2 ∧ b^{61, 11}_1 ∧ b^{61, 11}_0 ∧ true) c in CNF: c b^{61, 11}_2 ∨ -b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ false c in DIMACS: 17603 -17604 -17605 0 c -3 does not represent an automaton state. c -( b^{61, 11}_2 ∧ b^{61, 11}_1 ∧ b^{61, 11}_0 ∧ true) c in CNF: c -b^{61, 11}_2 ∨ -b^{61, 11}_1 ∨ -b^{61, 11}_0 ∨ false c in DIMACS: -17603 -17604 -17605 0 c i = 12 c -2+1 --> -1 c ( b^{61, 12}_2 ∧ b^{61, 12}_1 ∧ -b^{61, 12}_0 ∧ p_732) -> ( b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ b^{61, 13}_0) c in CNF: c -b^{61, 12}_2 ∨ -b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ -p_732 ∨ b^{61, 13}_2 c -b^{61, 12}_2 ∨ -b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ -p_732 ∨ -b^{61, 13}_1 c -b^{61, 12}_2 ∨ -b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ -p_732 ∨ b^{61, 13}_0 c in DIMACS: -17606 -17607 17608 -732 17609 0 -17606 -17607 17608 -732 -17610 0 -17606 -17607 17608 -732 17611 0 c -1+1 --> 0 c ( b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ b^{61, 12}_0 ∧ p_732) -> (-b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ -b^{61, 13}_0) c in CNF: c -b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ -p_732 ∨ -b^{61, 13}_2 c -b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ -p_732 ∨ -b^{61, 13}_1 c -b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ -p_732 ∨ -b^{61, 13}_0 c in DIMACS: -17606 17607 -17608 -732 -17609 0 -17606 17607 -17608 -732 -17610 0 -17606 17607 -17608 -732 -17611 0 c 0+1 --> 1 c (-b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ -b^{61, 12}_0 ∧ p_732) -> (-b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ b^{61, 13}_0) c in CNF: c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ -p_732 ∨ -b^{61, 13}_2 c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ -p_732 ∨ -b^{61, 13}_1 c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ -p_732 ∨ b^{61, 13}_0 c in DIMACS: 17606 17607 17608 -732 -17609 0 17606 17607 17608 -732 -17610 0 17606 17607 17608 -732 17611 0 c 1+1 --> 2 c (-b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ b^{61, 12}_0 ∧ p_732) -> (-b^{61, 13}_2 ∧ b^{61, 13}_1 ∧ -b^{61, 13}_0) c in CNF: c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ -p_732 ∨ -b^{61, 13}_2 c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ -p_732 ∨ b^{61, 13}_1 c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ -p_732 ∨ -b^{61, 13}_0 c in DIMACS: 17606 17607 -17608 -732 -17609 0 17606 17607 -17608 -732 17610 0 17606 17607 -17608 -732 -17611 0 c 2+1 --> break c (-b^{61, 12}_2 ∧ b^{61, 12}_1 ∧ -b^{61, 12}_0 ∧ p_732) -> break c in CNF: c b^{61, 12}_2 ∨ -b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ -p_732 ∨ break c in DIMACS: 17606 -17607 17608 -732 1162 0 c 2-1 --> 1 c (-b^{61, 12}_2 ∧ b^{61, 12}_1 ∧ -b^{61, 12}_0 ∧ -p_732) -> (-b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ b^{61, 13}_0) c in CNF: c b^{61, 12}_2 ∨ -b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ p_732 ∨ -b^{61, 13}_2 c b^{61, 12}_2 ∨ -b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ p_732 ∨ -b^{61, 13}_1 c b^{61, 12}_2 ∨ -b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ p_732 ∨ b^{61, 13}_0 c in DIMACS: 17606 -17607 17608 732 -17609 0 17606 -17607 17608 732 -17610 0 17606 -17607 17608 732 17611 0 c 1-1 --> 0 c (-b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ b^{61, 12}_0 ∧ -p_732) -> (-b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ -b^{61, 13}_0) c in CNF: c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ p_732 ∨ -b^{61, 13}_2 c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ p_732 ∨ -b^{61, 13}_1 c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ p_732 ∨ -b^{61, 13}_0 c in DIMACS: 17606 17607 -17608 732 -17609 0 17606 17607 -17608 732 -17610 0 17606 17607 -17608 732 -17611 0 c 0-1 --> -1 c (-b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ -b^{61, 12}_0 ∧ -p_732) -> ( b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ b^{61, 13}_0) c in CNF: c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ p_732 ∨ b^{61, 13}_2 c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ p_732 ∨ -b^{61, 13}_1 c b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ p_732 ∨ b^{61, 13}_0 c in DIMACS: 17606 17607 17608 732 17609 0 17606 17607 17608 732 -17610 0 17606 17607 17608 732 17611 0 c -1-1 --> -2 c ( b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ b^{61, 12}_0 ∧ -p_732) -> ( b^{61, 13}_2 ∧ b^{61, 13}_1 ∧ -b^{61, 13}_0) c in CNF: c -b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ p_732 ∨ b^{61, 13}_2 c -b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ p_732 ∨ b^{61, 13}_1 c -b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ p_732 ∨ -b^{61, 13}_0 c in DIMACS: -17606 17607 -17608 732 17609 0 -17606 17607 -17608 732 17610 0 -17606 17607 -17608 732 -17611 0 c -2-1 --> break c ( b^{61, 12}_2 ∧ b^{61, 12}_1 ∧ -b^{61, 12}_0 ∧ -p_732) -> break c in CNF: c -b^{61, 12}_2 ∨ -b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ p_732 ∨ break c in DIMACS: -17606 -17607 17608 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 12}_2 ∧ -b^{61, 12}_1 ∧ -b^{61, 12}_0 ∧ true) c in CNF: c -b^{61, 12}_2 ∨ b^{61, 12}_1 ∨ b^{61, 12}_0 ∨ false c in DIMACS: -17606 17607 17608 0 c 3 does not represent an automaton state. c -(-b^{61, 12}_2 ∧ b^{61, 12}_1 ∧ b^{61, 12}_0 ∧ true) c in CNF: c b^{61, 12}_2 ∨ -b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ false c in DIMACS: 17606 -17607 -17608 0 c -3 does not represent an automaton state. c -( b^{61, 12}_2 ∧ b^{61, 12}_1 ∧ b^{61, 12}_0 ∧ true) c in CNF: c -b^{61, 12}_2 ∨ -b^{61, 12}_1 ∨ -b^{61, 12}_0 ∨ false c in DIMACS: -17606 -17607 -17608 0 c i = 13 c -2+1 --> -1 c ( b^{61, 13}_2 ∧ b^{61, 13}_1 ∧ -b^{61, 13}_0 ∧ p_793) -> ( b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ b^{61, 14}_0) c in CNF: c -b^{61, 13}_2 ∨ -b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ -p_793 ∨ b^{61, 14}_2 c -b^{61, 13}_2 ∨ -b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ -p_793 ∨ -b^{61, 14}_1 c -b^{61, 13}_2 ∨ -b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ -p_793 ∨ b^{61, 14}_0 c in DIMACS: -17609 -17610 17611 -793 17612 0 -17609 -17610 17611 -793 -17613 0 -17609 -17610 17611 -793 17614 0 c -1+1 --> 0 c ( b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ b^{61, 13}_0 ∧ p_793) -> (-b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ -b^{61, 14}_0) c in CNF: c -b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ -p_793 ∨ -b^{61, 14}_2 c -b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ -p_793 ∨ -b^{61, 14}_1 c -b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ -p_793 ∨ -b^{61, 14}_0 c in DIMACS: -17609 17610 -17611 -793 -17612 0 -17609 17610 -17611 -793 -17613 0 -17609 17610 -17611 -793 -17614 0 c 0+1 --> 1 c (-b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ -b^{61, 13}_0 ∧ p_793) -> (-b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ b^{61, 14}_0) c in CNF: c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ -p_793 ∨ -b^{61, 14}_2 c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ -p_793 ∨ -b^{61, 14}_1 c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ -p_793 ∨ b^{61, 14}_0 c in DIMACS: 17609 17610 17611 -793 -17612 0 17609 17610 17611 -793 -17613 0 17609 17610 17611 -793 17614 0 c 1+1 --> 2 c (-b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ b^{61, 13}_0 ∧ p_793) -> (-b^{61, 14}_2 ∧ b^{61, 14}_1 ∧ -b^{61, 14}_0) c in CNF: c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ -p_793 ∨ -b^{61, 14}_2 c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ -p_793 ∨ b^{61, 14}_1 c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ -p_793 ∨ -b^{61, 14}_0 c in DIMACS: 17609 17610 -17611 -793 -17612 0 17609 17610 -17611 -793 17613 0 17609 17610 -17611 -793 -17614 0 c 2+1 --> break c (-b^{61, 13}_2 ∧ b^{61, 13}_1 ∧ -b^{61, 13}_0 ∧ p_793) -> break c in CNF: c b^{61, 13}_2 ∨ -b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ -p_793 ∨ break c in DIMACS: 17609 -17610 17611 -793 1162 0 c 2-1 --> 1 c (-b^{61, 13}_2 ∧ b^{61, 13}_1 ∧ -b^{61, 13}_0 ∧ -p_793) -> (-b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ b^{61, 14}_0) c in CNF: c b^{61, 13}_2 ∨ -b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ p_793 ∨ -b^{61, 14}_2 c b^{61, 13}_2 ∨ -b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ p_793 ∨ -b^{61, 14}_1 c b^{61, 13}_2 ∨ -b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ p_793 ∨ b^{61, 14}_0 c in DIMACS: 17609 -17610 17611 793 -17612 0 17609 -17610 17611 793 -17613 0 17609 -17610 17611 793 17614 0 c 1-1 --> 0 c (-b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ b^{61, 13}_0 ∧ -p_793) -> (-b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ -b^{61, 14}_0) c in CNF: c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ p_793 ∨ -b^{61, 14}_2 c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ p_793 ∨ -b^{61, 14}_1 c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ p_793 ∨ -b^{61, 14}_0 c in DIMACS: 17609 17610 -17611 793 -17612 0 17609 17610 -17611 793 -17613 0 17609 17610 -17611 793 -17614 0 c 0-1 --> -1 c (-b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ -b^{61, 13}_0 ∧ -p_793) -> ( b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ b^{61, 14}_0) c in CNF: c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ p_793 ∨ b^{61, 14}_2 c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ p_793 ∨ -b^{61, 14}_1 c b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ p_793 ∨ b^{61, 14}_0 c in DIMACS: 17609 17610 17611 793 17612 0 17609 17610 17611 793 -17613 0 17609 17610 17611 793 17614 0 c -1-1 --> -2 c ( b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ b^{61, 13}_0 ∧ -p_793) -> ( b^{61, 14}_2 ∧ b^{61, 14}_1 ∧ -b^{61, 14}_0) c in CNF: c -b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ p_793 ∨ b^{61, 14}_2 c -b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ p_793 ∨ b^{61, 14}_1 c -b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ p_793 ∨ -b^{61, 14}_0 c in DIMACS: -17609 17610 -17611 793 17612 0 -17609 17610 -17611 793 17613 0 -17609 17610 -17611 793 -17614 0 c -2-1 --> break c ( b^{61, 13}_2 ∧ b^{61, 13}_1 ∧ -b^{61, 13}_0 ∧ -p_793) -> break c in CNF: c -b^{61, 13}_2 ∨ -b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ p_793 ∨ break c in DIMACS: -17609 -17610 17611 793 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 13}_2 ∧ -b^{61, 13}_1 ∧ -b^{61, 13}_0 ∧ true) c in CNF: c -b^{61, 13}_2 ∨ b^{61, 13}_1 ∨ b^{61, 13}_0 ∨ false c in DIMACS: -17609 17610 17611 0 c 3 does not represent an automaton state. c -(-b^{61, 13}_2 ∧ b^{61, 13}_1 ∧ b^{61, 13}_0 ∧ true) c in CNF: c b^{61, 13}_2 ∨ -b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ false c in DIMACS: 17609 -17610 -17611 0 c -3 does not represent an automaton state. c -( b^{61, 13}_2 ∧ b^{61, 13}_1 ∧ b^{61, 13}_0 ∧ true) c in CNF: c -b^{61, 13}_2 ∨ -b^{61, 13}_1 ∨ -b^{61, 13}_0 ∨ false c in DIMACS: -17609 -17610 -17611 0 c i = 14 c -2+1 --> -1 c ( b^{61, 14}_2 ∧ b^{61, 14}_1 ∧ -b^{61, 14}_0 ∧ p_854) -> ( b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ b^{61, 15}_0) c in CNF: c -b^{61, 14}_2 ∨ -b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ -p_854 ∨ b^{61, 15}_2 c -b^{61, 14}_2 ∨ -b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ -p_854 ∨ -b^{61, 15}_1 c -b^{61, 14}_2 ∨ -b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ -p_854 ∨ b^{61, 15}_0 c in DIMACS: -17612 -17613 17614 -854 17615 0 -17612 -17613 17614 -854 -17616 0 -17612 -17613 17614 -854 17617 0 c -1+1 --> 0 c ( b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ b^{61, 14}_0 ∧ p_854) -> (-b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ -b^{61, 15}_0) c in CNF: c -b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ -p_854 ∨ -b^{61, 15}_2 c -b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ -p_854 ∨ -b^{61, 15}_1 c -b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ -p_854 ∨ -b^{61, 15}_0 c in DIMACS: -17612 17613 -17614 -854 -17615 0 -17612 17613 -17614 -854 -17616 0 -17612 17613 -17614 -854 -17617 0 c 0+1 --> 1 c (-b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ -b^{61, 14}_0 ∧ p_854) -> (-b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ b^{61, 15}_0) c in CNF: c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ -p_854 ∨ -b^{61, 15}_2 c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ -p_854 ∨ -b^{61, 15}_1 c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ -p_854 ∨ b^{61, 15}_0 c in DIMACS: 17612 17613 17614 -854 -17615 0 17612 17613 17614 -854 -17616 0 17612 17613 17614 -854 17617 0 c 1+1 --> 2 c (-b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ b^{61, 14}_0 ∧ p_854) -> (-b^{61, 15}_2 ∧ b^{61, 15}_1 ∧ -b^{61, 15}_0) c in CNF: c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ -p_854 ∨ -b^{61, 15}_2 c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ -p_854 ∨ b^{61, 15}_1 c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ -p_854 ∨ -b^{61, 15}_0 c in DIMACS: 17612 17613 -17614 -854 -17615 0 17612 17613 -17614 -854 17616 0 17612 17613 -17614 -854 -17617 0 c 2+1 --> break c (-b^{61, 14}_2 ∧ b^{61, 14}_1 ∧ -b^{61, 14}_0 ∧ p_854) -> break c in CNF: c b^{61, 14}_2 ∨ -b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ -p_854 ∨ break c in DIMACS: 17612 -17613 17614 -854 1162 0 c 2-1 --> 1 c (-b^{61, 14}_2 ∧ b^{61, 14}_1 ∧ -b^{61, 14}_0 ∧ -p_854) -> (-b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ b^{61, 15}_0) c in CNF: c b^{61, 14}_2 ∨ -b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ p_854 ∨ -b^{61, 15}_2 c b^{61, 14}_2 ∨ -b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ p_854 ∨ -b^{61, 15}_1 c b^{61, 14}_2 ∨ -b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ p_854 ∨ b^{61, 15}_0 c in DIMACS: 17612 -17613 17614 854 -17615 0 17612 -17613 17614 854 -17616 0 17612 -17613 17614 854 17617 0 c 1-1 --> 0 c (-b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ b^{61, 14}_0 ∧ -p_854) -> (-b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ -b^{61, 15}_0) c in CNF: c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ p_854 ∨ -b^{61, 15}_2 c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ p_854 ∨ -b^{61, 15}_1 c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ p_854 ∨ -b^{61, 15}_0 c in DIMACS: 17612 17613 -17614 854 -17615 0 17612 17613 -17614 854 -17616 0 17612 17613 -17614 854 -17617 0 c 0-1 --> -1 c (-b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ -b^{61, 14}_0 ∧ -p_854) -> ( b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ b^{61, 15}_0) c in CNF: c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ p_854 ∨ b^{61, 15}_2 c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ p_854 ∨ -b^{61, 15}_1 c b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ p_854 ∨ b^{61, 15}_0 c in DIMACS: 17612 17613 17614 854 17615 0 17612 17613 17614 854 -17616 0 17612 17613 17614 854 17617 0 c -1-1 --> -2 c ( b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ b^{61, 14}_0 ∧ -p_854) -> ( b^{61, 15}_2 ∧ b^{61, 15}_1 ∧ -b^{61, 15}_0) c in CNF: c -b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ p_854 ∨ b^{61, 15}_2 c -b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ p_854 ∨ b^{61, 15}_1 c -b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ p_854 ∨ -b^{61, 15}_0 c in DIMACS: -17612 17613 -17614 854 17615 0 -17612 17613 -17614 854 17616 0 -17612 17613 -17614 854 -17617 0 c -2-1 --> break c ( b^{61, 14}_2 ∧ b^{61, 14}_1 ∧ -b^{61, 14}_0 ∧ -p_854) -> break c in CNF: c -b^{61, 14}_2 ∨ -b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ p_854 ∨ break c in DIMACS: -17612 -17613 17614 854 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 14}_2 ∧ -b^{61, 14}_1 ∧ -b^{61, 14}_0 ∧ true) c in CNF: c -b^{61, 14}_2 ∨ b^{61, 14}_1 ∨ b^{61, 14}_0 ∨ false c in DIMACS: -17612 17613 17614 0 c 3 does not represent an automaton state. c -(-b^{61, 14}_2 ∧ b^{61, 14}_1 ∧ b^{61, 14}_0 ∧ true) c in CNF: c b^{61, 14}_2 ∨ -b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ false c in DIMACS: 17612 -17613 -17614 0 c -3 does not represent an automaton state. c -( b^{61, 14}_2 ∧ b^{61, 14}_1 ∧ b^{61, 14}_0 ∧ true) c in CNF: c -b^{61, 14}_2 ∨ -b^{61, 14}_1 ∨ -b^{61, 14}_0 ∨ false c in DIMACS: -17612 -17613 -17614 0 c i = 15 c -2+1 --> -1 c ( b^{61, 15}_2 ∧ b^{61, 15}_1 ∧ -b^{61, 15}_0 ∧ p_915) -> ( b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ b^{61, 16}_0) c in CNF: c -b^{61, 15}_2 ∨ -b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ -p_915 ∨ b^{61, 16}_2 c -b^{61, 15}_2 ∨ -b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ -p_915 ∨ -b^{61, 16}_1 c -b^{61, 15}_2 ∨ -b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ -p_915 ∨ b^{61, 16}_0 c in DIMACS: -17615 -17616 17617 -915 17618 0 -17615 -17616 17617 -915 -17619 0 -17615 -17616 17617 -915 17620 0 c -1+1 --> 0 c ( b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ b^{61, 15}_0 ∧ p_915) -> (-b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ -b^{61, 16}_0) c in CNF: c -b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ -p_915 ∨ -b^{61, 16}_2 c -b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ -p_915 ∨ -b^{61, 16}_1 c -b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ -p_915 ∨ -b^{61, 16}_0 c in DIMACS: -17615 17616 -17617 -915 -17618 0 -17615 17616 -17617 -915 -17619 0 -17615 17616 -17617 -915 -17620 0 c 0+1 --> 1 c (-b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ -b^{61, 15}_0 ∧ p_915) -> (-b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ b^{61, 16}_0) c in CNF: c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ -p_915 ∨ -b^{61, 16}_2 c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ -p_915 ∨ -b^{61, 16}_1 c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ -p_915 ∨ b^{61, 16}_0 c in DIMACS: 17615 17616 17617 -915 -17618 0 17615 17616 17617 -915 -17619 0 17615 17616 17617 -915 17620 0 c 1+1 --> 2 c (-b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ b^{61, 15}_0 ∧ p_915) -> (-b^{61, 16}_2 ∧ b^{61, 16}_1 ∧ -b^{61, 16}_0) c in CNF: c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ -p_915 ∨ -b^{61, 16}_2 c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ -p_915 ∨ b^{61, 16}_1 c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ -p_915 ∨ -b^{61, 16}_0 c in DIMACS: 17615 17616 -17617 -915 -17618 0 17615 17616 -17617 -915 17619 0 17615 17616 -17617 -915 -17620 0 c 2+1 --> break c (-b^{61, 15}_2 ∧ b^{61, 15}_1 ∧ -b^{61, 15}_0 ∧ p_915) -> break c in CNF: c b^{61, 15}_2 ∨ -b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ -p_915 ∨ break c in DIMACS: 17615 -17616 17617 -915 1162 0 c 2-1 --> 1 c (-b^{61, 15}_2 ∧ b^{61, 15}_1 ∧ -b^{61, 15}_0 ∧ -p_915) -> (-b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ b^{61, 16}_0) c in CNF: c b^{61, 15}_2 ∨ -b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ p_915 ∨ -b^{61, 16}_2 c b^{61, 15}_2 ∨ -b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ p_915 ∨ -b^{61, 16}_1 c b^{61, 15}_2 ∨ -b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ p_915 ∨ b^{61, 16}_0 c in DIMACS: 17615 -17616 17617 915 -17618 0 17615 -17616 17617 915 -17619 0 17615 -17616 17617 915 17620 0 c 1-1 --> 0 c (-b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ b^{61, 15}_0 ∧ -p_915) -> (-b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ -b^{61, 16}_0) c in CNF: c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ p_915 ∨ -b^{61, 16}_2 c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ p_915 ∨ -b^{61, 16}_1 c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ p_915 ∨ -b^{61, 16}_0 c in DIMACS: 17615 17616 -17617 915 -17618 0 17615 17616 -17617 915 -17619 0 17615 17616 -17617 915 -17620 0 c 0-1 --> -1 c (-b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ -b^{61, 15}_0 ∧ -p_915) -> ( b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ b^{61, 16}_0) c in CNF: c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ p_915 ∨ b^{61, 16}_2 c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ p_915 ∨ -b^{61, 16}_1 c b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ p_915 ∨ b^{61, 16}_0 c in DIMACS: 17615 17616 17617 915 17618 0 17615 17616 17617 915 -17619 0 17615 17616 17617 915 17620 0 c -1-1 --> -2 c ( b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ b^{61, 15}_0 ∧ -p_915) -> ( b^{61, 16}_2 ∧ b^{61, 16}_1 ∧ -b^{61, 16}_0) c in CNF: c -b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ p_915 ∨ b^{61, 16}_2 c -b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ p_915 ∨ b^{61, 16}_1 c -b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ p_915 ∨ -b^{61, 16}_0 c in DIMACS: -17615 17616 -17617 915 17618 0 -17615 17616 -17617 915 17619 0 -17615 17616 -17617 915 -17620 0 c -2-1 --> break c ( b^{61, 15}_2 ∧ b^{61, 15}_1 ∧ -b^{61, 15}_0 ∧ -p_915) -> break c in CNF: c -b^{61, 15}_2 ∨ -b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ p_915 ∨ break c in DIMACS: -17615 -17616 17617 915 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 15}_2 ∧ -b^{61, 15}_1 ∧ -b^{61, 15}_0 ∧ true) c in CNF: c -b^{61, 15}_2 ∨ b^{61, 15}_1 ∨ b^{61, 15}_0 ∨ false c in DIMACS: -17615 17616 17617 0 c 3 does not represent an automaton state. c -(-b^{61, 15}_2 ∧ b^{61, 15}_1 ∧ b^{61, 15}_0 ∧ true) c in CNF: c b^{61, 15}_2 ∨ -b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ false c in DIMACS: 17615 -17616 -17617 0 c -3 does not represent an automaton state. c -( b^{61, 15}_2 ∧ b^{61, 15}_1 ∧ b^{61, 15}_0 ∧ true) c in CNF: c -b^{61, 15}_2 ∨ -b^{61, 15}_1 ∨ -b^{61, 15}_0 ∨ false c in DIMACS: -17615 -17616 -17617 0 c i = 16 c -2+1 --> -1 c ( b^{61, 16}_2 ∧ b^{61, 16}_1 ∧ -b^{61, 16}_0 ∧ p_976) -> ( b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ b^{61, 17}_0) c in CNF: c -b^{61, 16}_2 ∨ -b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ -p_976 ∨ b^{61, 17}_2 c -b^{61, 16}_2 ∨ -b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ -p_976 ∨ -b^{61, 17}_1 c -b^{61, 16}_2 ∨ -b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ -p_976 ∨ b^{61, 17}_0 c in DIMACS: -17618 -17619 17620 -976 17621 0 -17618 -17619 17620 -976 -17622 0 -17618 -17619 17620 -976 17623 0 c -1+1 --> 0 c ( b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ b^{61, 16}_0 ∧ p_976) -> (-b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ -b^{61, 17}_0) c in CNF: c -b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ -p_976 ∨ -b^{61, 17}_2 c -b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ -p_976 ∨ -b^{61, 17}_1 c -b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ -p_976 ∨ -b^{61, 17}_0 c in DIMACS: -17618 17619 -17620 -976 -17621 0 -17618 17619 -17620 -976 -17622 0 -17618 17619 -17620 -976 -17623 0 c 0+1 --> 1 c (-b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ -b^{61, 16}_0 ∧ p_976) -> (-b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ b^{61, 17}_0) c in CNF: c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ -p_976 ∨ -b^{61, 17}_2 c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ -p_976 ∨ -b^{61, 17}_1 c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ -p_976 ∨ b^{61, 17}_0 c in DIMACS: 17618 17619 17620 -976 -17621 0 17618 17619 17620 -976 -17622 0 17618 17619 17620 -976 17623 0 c 1+1 --> 2 c (-b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ b^{61, 16}_0 ∧ p_976) -> (-b^{61, 17}_2 ∧ b^{61, 17}_1 ∧ -b^{61, 17}_0) c in CNF: c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ -p_976 ∨ -b^{61, 17}_2 c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ -p_976 ∨ b^{61, 17}_1 c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ -p_976 ∨ -b^{61, 17}_0 c in DIMACS: 17618 17619 -17620 -976 -17621 0 17618 17619 -17620 -976 17622 0 17618 17619 -17620 -976 -17623 0 c 2+1 --> break c (-b^{61, 16}_2 ∧ b^{61, 16}_1 ∧ -b^{61, 16}_0 ∧ p_976) -> break c in CNF: c b^{61, 16}_2 ∨ -b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ -p_976 ∨ break c in DIMACS: 17618 -17619 17620 -976 1162 0 c 2-1 --> 1 c (-b^{61, 16}_2 ∧ b^{61, 16}_1 ∧ -b^{61, 16}_0 ∧ -p_976) -> (-b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ b^{61, 17}_0) c in CNF: c b^{61, 16}_2 ∨ -b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ p_976 ∨ -b^{61, 17}_2 c b^{61, 16}_2 ∨ -b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ p_976 ∨ -b^{61, 17}_1 c b^{61, 16}_2 ∨ -b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ p_976 ∨ b^{61, 17}_0 c in DIMACS: 17618 -17619 17620 976 -17621 0 17618 -17619 17620 976 -17622 0 17618 -17619 17620 976 17623 0 c 1-1 --> 0 c (-b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ b^{61, 16}_0 ∧ -p_976) -> (-b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ -b^{61, 17}_0) c in CNF: c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ p_976 ∨ -b^{61, 17}_2 c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ p_976 ∨ -b^{61, 17}_1 c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ p_976 ∨ -b^{61, 17}_0 c in DIMACS: 17618 17619 -17620 976 -17621 0 17618 17619 -17620 976 -17622 0 17618 17619 -17620 976 -17623 0 c 0-1 --> -1 c (-b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ -b^{61, 16}_0 ∧ -p_976) -> ( b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ b^{61, 17}_0) c in CNF: c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ p_976 ∨ b^{61, 17}_2 c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ p_976 ∨ -b^{61, 17}_1 c b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ p_976 ∨ b^{61, 17}_0 c in DIMACS: 17618 17619 17620 976 17621 0 17618 17619 17620 976 -17622 0 17618 17619 17620 976 17623 0 c -1-1 --> -2 c ( b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ b^{61, 16}_0 ∧ -p_976) -> ( b^{61, 17}_2 ∧ b^{61, 17}_1 ∧ -b^{61, 17}_0) c in CNF: c -b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ p_976 ∨ b^{61, 17}_2 c -b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ p_976 ∨ b^{61, 17}_1 c -b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ p_976 ∨ -b^{61, 17}_0 c in DIMACS: -17618 17619 -17620 976 17621 0 -17618 17619 -17620 976 17622 0 -17618 17619 -17620 976 -17623 0 c -2-1 --> break c ( b^{61, 16}_2 ∧ b^{61, 16}_1 ∧ -b^{61, 16}_0 ∧ -p_976) -> break c in CNF: c -b^{61, 16}_2 ∨ -b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ p_976 ∨ break c in DIMACS: -17618 -17619 17620 976 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 16}_2 ∧ -b^{61, 16}_1 ∧ -b^{61, 16}_0 ∧ true) c in CNF: c -b^{61, 16}_2 ∨ b^{61, 16}_1 ∨ b^{61, 16}_0 ∨ false c in DIMACS: -17618 17619 17620 0 c 3 does not represent an automaton state. c -(-b^{61, 16}_2 ∧ b^{61, 16}_1 ∧ b^{61, 16}_0 ∧ true) c in CNF: c b^{61, 16}_2 ∨ -b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ false c in DIMACS: 17618 -17619 -17620 0 c -3 does not represent an automaton state. c -( b^{61, 16}_2 ∧ b^{61, 16}_1 ∧ b^{61, 16}_0 ∧ true) c in CNF: c -b^{61, 16}_2 ∨ -b^{61, 16}_1 ∨ -b^{61, 16}_0 ∨ false c in DIMACS: -17618 -17619 -17620 0 c i = 17 c -2+1 --> -1 c ( b^{61, 17}_2 ∧ b^{61, 17}_1 ∧ -b^{61, 17}_0 ∧ p_1037) -> ( b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ b^{61, 18}_0) c in CNF: c -b^{61, 17}_2 ∨ -b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ -p_1037 ∨ b^{61, 18}_2 c -b^{61, 17}_2 ∨ -b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ -p_1037 ∨ -b^{61, 18}_1 c -b^{61, 17}_2 ∨ -b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ -p_1037 ∨ b^{61, 18}_0 c in DIMACS: -17621 -17622 17623 -1037 17624 0 -17621 -17622 17623 -1037 -17625 0 -17621 -17622 17623 -1037 17626 0 c -1+1 --> 0 c ( b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ b^{61, 17}_0 ∧ p_1037) -> (-b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ -b^{61, 18}_0) c in CNF: c -b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ -p_1037 ∨ -b^{61, 18}_2 c -b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ -p_1037 ∨ -b^{61, 18}_1 c -b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ -p_1037 ∨ -b^{61, 18}_0 c in DIMACS: -17621 17622 -17623 -1037 -17624 0 -17621 17622 -17623 -1037 -17625 0 -17621 17622 -17623 -1037 -17626 0 c 0+1 --> 1 c (-b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ -b^{61, 17}_0 ∧ p_1037) -> (-b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ b^{61, 18}_0) c in CNF: c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ -p_1037 ∨ -b^{61, 18}_2 c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ -p_1037 ∨ -b^{61, 18}_1 c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ -p_1037 ∨ b^{61, 18}_0 c in DIMACS: 17621 17622 17623 -1037 -17624 0 17621 17622 17623 -1037 -17625 0 17621 17622 17623 -1037 17626 0 c 1+1 --> 2 c (-b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ b^{61, 17}_0 ∧ p_1037) -> (-b^{61, 18}_2 ∧ b^{61, 18}_1 ∧ -b^{61, 18}_0) c in CNF: c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ -p_1037 ∨ -b^{61, 18}_2 c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ -p_1037 ∨ b^{61, 18}_1 c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ -p_1037 ∨ -b^{61, 18}_0 c in DIMACS: 17621 17622 -17623 -1037 -17624 0 17621 17622 -17623 -1037 17625 0 17621 17622 -17623 -1037 -17626 0 c 2+1 --> break c (-b^{61, 17}_2 ∧ b^{61, 17}_1 ∧ -b^{61, 17}_0 ∧ p_1037) -> break c in CNF: c b^{61, 17}_2 ∨ -b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ -p_1037 ∨ break c in DIMACS: 17621 -17622 17623 -1037 1162 0 c 2-1 --> 1 c (-b^{61, 17}_2 ∧ b^{61, 17}_1 ∧ -b^{61, 17}_0 ∧ -p_1037) -> (-b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ b^{61, 18}_0) c in CNF: c b^{61, 17}_2 ∨ -b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ p_1037 ∨ -b^{61, 18}_2 c b^{61, 17}_2 ∨ -b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ p_1037 ∨ -b^{61, 18}_1 c b^{61, 17}_2 ∨ -b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ p_1037 ∨ b^{61, 18}_0 c in DIMACS: 17621 -17622 17623 1037 -17624 0 17621 -17622 17623 1037 -17625 0 17621 -17622 17623 1037 17626 0 c 1-1 --> 0 c (-b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ b^{61, 17}_0 ∧ -p_1037) -> (-b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ -b^{61, 18}_0) c in CNF: c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ p_1037 ∨ -b^{61, 18}_2 c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ p_1037 ∨ -b^{61, 18}_1 c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ p_1037 ∨ -b^{61, 18}_0 c in DIMACS: 17621 17622 -17623 1037 -17624 0 17621 17622 -17623 1037 -17625 0 17621 17622 -17623 1037 -17626 0 c 0-1 --> -1 c (-b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ -b^{61, 17}_0 ∧ -p_1037) -> ( b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ b^{61, 18}_0) c in CNF: c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ p_1037 ∨ b^{61, 18}_2 c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ p_1037 ∨ -b^{61, 18}_1 c b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ p_1037 ∨ b^{61, 18}_0 c in DIMACS: 17621 17622 17623 1037 17624 0 17621 17622 17623 1037 -17625 0 17621 17622 17623 1037 17626 0 c -1-1 --> -2 c ( b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ b^{61, 17}_0 ∧ -p_1037) -> ( b^{61, 18}_2 ∧ b^{61, 18}_1 ∧ -b^{61, 18}_0) c in CNF: c -b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ p_1037 ∨ b^{61, 18}_2 c -b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ p_1037 ∨ b^{61, 18}_1 c -b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ p_1037 ∨ -b^{61, 18}_0 c in DIMACS: -17621 17622 -17623 1037 17624 0 -17621 17622 -17623 1037 17625 0 -17621 17622 -17623 1037 -17626 0 c -2-1 --> break c ( b^{61, 17}_2 ∧ b^{61, 17}_1 ∧ -b^{61, 17}_0 ∧ -p_1037) -> break c in CNF: c -b^{61, 17}_2 ∨ -b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ p_1037 ∨ break c in DIMACS: -17621 -17622 17623 1037 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 17}_2 ∧ -b^{61, 17}_1 ∧ -b^{61, 17}_0 ∧ true) c in CNF: c -b^{61, 17}_2 ∨ b^{61, 17}_1 ∨ b^{61, 17}_0 ∨ false c in DIMACS: -17621 17622 17623 0 c 3 does not represent an automaton state. c -(-b^{61, 17}_2 ∧ b^{61, 17}_1 ∧ b^{61, 17}_0 ∧ true) c in CNF: c b^{61, 17}_2 ∨ -b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ false c in DIMACS: 17621 -17622 -17623 0 c -3 does not represent an automaton state. c -( b^{61, 17}_2 ∧ b^{61, 17}_1 ∧ b^{61, 17}_0 ∧ true) c in CNF: c -b^{61, 17}_2 ∨ -b^{61, 17}_1 ∨ -b^{61, 17}_0 ∨ false c in DIMACS: -17621 -17622 -17623 0 c i = 18 c -2+1 --> -1 c ( b^{61, 18}_2 ∧ b^{61, 18}_1 ∧ -b^{61, 18}_0 ∧ p_1098) -> ( b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ b^{61, 19}_0) c in CNF: c -b^{61, 18}_2 ∨ -b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ -p_1098 ∨ b^{61, 19}_2 c -b^{61, 18}_2 ∨ -b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ -p_1098 ∨ -b^{61, 19}_1 c -b^{61, 18}_2 ∨ -b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ -p_1098 ∨ b^{61, 19}_0 c in DIMACS: -17624 -17625 17626 -1098 17627 0 -17624 -17625 17626 -1098 -17628 0 -17624 -17625 17626 -1098 17629 0 c -1+1 --> 0 c ( b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ b^{61, 18}_0 ∧ p_1098) -> (-b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ -b^{61, 19}_0) c in CNF: c -b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ -p_1098 ∨ -b^{61, 19}_2 c -b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ -p_1098 ∨ -b^{61, 19}_1 c -b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ -p_1098 ∨ -b^{61, 19}_0 c in DIMACS: -17624 17625 -17626 -1098 -17627 0 -17624 17625 -17626 -1098 -17628 0 -17624 17625 -17626 -1098 -17629 0 c 0+1 --> 1 c (-b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ -b^{61, 18}_0 ∧ p_1098) -> (-b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ b^{61, 19}_0) c in CNF: c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ -p_1098 ∨ -b^{61, 19}_2 c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ -p_1098 ∨ -b^{61, 19}_1 c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ -p_1098 ∨ b^{61, 19}_0 c in DIMACS: 17624 17625 17626 -1098 -17627 0 17624 17625 17626 -1098 -17628 0 17624 17625 17626 -1098 17629 0 c 1+1 --> 2 c (-b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ b^{61, 18}_0 ∧ p_1098) -> (-b^{61, 19}_2 ∧ b^{61, 19}_1 ∧ -b^{61, 19}_0) c in CNF: c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ -p_1098 ∨ -b^{61, 19}_2 c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ -p_1098 ∨ b^{61, 19}_1 c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ -p_1098 ∨ -b^{61, 19}_0 c in DIMACS: 17624 17625 -17626 -1098 -17627 0 17624 17625 -17626 -1098 17628 0 17624 17625 -17626 -1098 -17629 0 c 2+1 --> break c (-b^{61, 18}_2 ∧ b^{61, 18}_1 ∧ -b^{61, 18}_0 ∧ p_1098) -> break c in CNF: c b^{61, 18}_2 ∨ -b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ -p_1098 ∨ break c in DIMACS: 17624 -17625 17626 -1098 1162 0 c 2-1 --> 1 c (-b^{61, 18}_2 ∧ b^{61, 18}_1 ∧ -b^{61, 18}_0 ∧ -p_1098) -> (-b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ b^{61, 19}_0) c in CNF: c b^{61, 18}_2 ∨ -b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ p_1098 ∨ -b^{61, 19}_2 c b^{61, 18}_2 ∨ -b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ p_1098 ∨ -b^{61, 19}_1 c b^{61, 18}_2 ∨ -b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ p_1098 ∨ b^{61, 19}_0 c in DIMACS: 17624 -17625 17626 1098 -17627 0 17624 -17625 17626 1098 -17628 0 17624 -17625 17626 1098 17629 0 c 1-1 --> 0 c (-b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ b^{61, 18}_0 ∧ -p_1098) -> (-b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ -b^{61, 19}_0) c in CNF: c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ p_1098 ∨ -b^{61, 19}_2 c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ p_1098 ∨ -b^{61, 19}_1 c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ p_1098 ∨ -b^{61, 19}_0 c in DIMACS: 17624 17625 -17626 1098 -17627 0 17624 17625 -17626 1098 -17628 0 17624 17625 -17626 1098 -17629 0 c 0-1 --> -1 c (-b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ -b^{61, 18}_0 ∧ -p_1098) -> ( b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ b^{61, 19}_0) c in CNF: c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ p_1098 ∨ b^{61, 19}_2 c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ p_1098 ∨ -b^{61, 19}_1 c b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ p_1098 ∨ b^{61, 19}_0 c in DIMACS: 17624 17625 17626 1098 17627 0 17624 17625 17626 1098 -17628 0 17624 17625 17626 1098 17629 0 c -1-1 --> -2 c ( b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ b^{61, 18}_0 ∧ -p_1098) -> ( b^{61, 19}_2 ∧ b^{61, 19}_1 ∧ -b^{61, 19}_0) c in CNF: c -b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ p_1098 ∨ b^{61, 19}_2 c -b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ p_1098 ∨ b^{61, 19}_1 c -b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ p_1098 ∨ -b^{61, 19}_0 c in DIMACS: -17624 17625 -17626 1098 17627 0 -17624 17625 -17626 1098 17628 0 -17624 17625 -17626 1098 -17629 0 c -2-1 --> break c ( b^{61, 18}_2 ∧ b^{61, 18}_1 ∧ -b^{61, 18}_0 ∧ -p_1098) -> break c in CNF: c -b^{61, 18}_2 ∨ -b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ p_1098 ∨ break c in DIMACS: -17624 -17625 17626 1098 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 18}_2 ∧ -b^{61, 18}_1 ∧ -b^{61, 18}_0 ∧ true) c in CNF: c -b^{61, 18}_2 ∨ b^{61, 18}_1 ∨ b^{61, 18}_0 ∨ false c in DIMACS: -17624 17625 17626 0 c 3 does not represent an automaton state. c -(-b^{61, 18}_2 ∧ b^{61, 18}_1 ∧ b^{61, 18}_0 ∧ true) c in CNF: c b^{61, 18}_2 ∨ -b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ false c in DIMACS: 17624 -17625 -17626 0 c -3 does not represent an automaton state. c -( b^{61, 18}_2 ∧ b^{61, 18}_1 ∧ b^{61, 18}_0 ∧ true) c in CNF: c -b^{61, 18}_2 ∨ -b^{61, 18}_1 ∨ -b^{61, 18}_0 ∨ false c in DIMACS: -17624 -17625 -17626 0 c i = 19 c -2+1 --> -1 c ( b^{61, 19}_2 ∧ b^{61, 19}_1 ∧ -b^{61, 19}_0 ∧ p_1159) -> ( b^{61, 20}_2 ∧ -b^{61, 20}_1 ∧ b^{61, 20}_0) c in CNF: c -b^{61, 19}_2 ∨ -b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ -p_1159 ∨ b^{61, 20}_2 c -b^{61, 19}_2 ∨ -b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ -p_1159 ∨ -b^{61, 20}_1 c -b^{61, 19}_2 ∨ -b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ -p_1159 ∨ b^{61, 20}_0 c in DIMACS: -17627 -17628 17629 -1159 17630 0 -17627 -17628 17629 -1159 -17631 0 -17627 -17628 17629 -1159 17632 0 c -1+1 --> 0 c ( b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ b^{61, 19}_0 ∧ p_1159) -> (-b^{61, 20}_2 ∧ -b^{61, 20}_1 ∧ -b^{61, 20}_0) c in CNF: c -b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ -p_1159 ∨ -b^{61, 20}_2 c -b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ -p_1159 ∨ -b^{61, 20}_1 c -b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ -p_1159 ∨ -b^{61, 20}_0 c in DIMACS: -17627 17628 -17629 -1159 -17630 0 -17627 17628 -17629 -1159 -17631 0 -17627 17628 -17629 -1159 -17632 0 c 0+1 --> 1 c (-b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ -b^{61, 19}_0 ∧ p_1159) -> (-b^{61, 20}_2 ∧ -b^{61, 20}_1 ∧ b^{61, 20}_0) c in CNF: c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ -p_1159 ∨ -b^{61, 20}_2 c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ -p_1159 ∨ -b^{61, 20}_1 c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ -p_1159 ∨ b^{61, 20}_0 c in DIMACS: 17627 17628 17629 -1159 -17630 0 17627 17628 17629 -1159 -17631 0 17627 17628 17629 -1159 17632 0 c 1+1 --> 2 c (-b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ b^{61, 19}_0 ∧ p_1159) -> (-b^{61, 20}_2 ∧ b^{61, 20}_1 ∧ -b^{61, 20}_0) c in CNF: c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ -p_1159 ∨ -b^{61, 20}_2 c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ -p_1159 ∨ b^{61, 20}_1 c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ -p_1159 ∨ -b^{61, 20}_0 c in DIMACS: 17627 17628 -17629 -1159 -17630 0 17627 17628 -17629 -1159 17631 0 17627 17628 -17629 -1159 -17632 0 c 2+1 --> break c (-b^{61, 19}_2 ∧ b^{61, 19}_1 ∧ -b^{61, 19}_0 ∧ p_1159) -> break c in CNF: c b^{61, 19}_2 ∨ -b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ -p_1159 ∨ break c in DIMACS: 17627 -17628 17629 -1159 1162 0 c 2-1 --> 1 c (-b^{61, 19}_2 ∧ b^{61, 19}_1 ∧ -b^{61, 19}_0 ∧ -p_1159) -> (-b^{61, 20}_2 ∧ -b^{61, 20}_1 ∧ b^{61, 20}_0) c in CNF: c b^{61, 19}_2 ∨ -b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ p_1159 ∨ -b^{61, 20}_2 c b^{61, 19}_2 ∨ -b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ p_1159 ∨ -b^{61, 20}_1 c b^{61, 19}_2 ∨ -b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ p_1159 ∨ b^{61, 20}_0 c in DIMACS: 17627 -17628 17629 1159 -17630 0 17627 -17628 17629 1159 -17631 0 17627 -17628 17629 1159 17632 0 c 1-1 --> 0 c (-b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ b^{61, 19}_0 ∧ -p_1159) -> (-b^{61, 20}_2 ∧ -b^{61, 20}_1 ∧ -b^{61, 20}_0) c in CNF: c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ p_1159 ∨ -b^{61, 20}_2 c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ p_1159 ∨ -b^{61, 20}_1 c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ p_1159 ∨ -b^{61, 20}_0 c in DIMACS: 17627 17628 -17629 1159 -17630 0 17627 17628 -17629 1159 -17631 0 17627 17628 -17629 1159 -17632 0 c 0-1 --> -1 c (-b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ -b^{61, 19}_0 ∧ -p_1159) -> ( b^{61, 20}_2 ∧ -b^{61, 20}_1 ∧ b^{61, 20}_0) c in CNF: c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ p_1159 ∨ b^{61, 20}_2 c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ p_1159 ∨ -b^{61, 20}_1 c b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ p_1159 ∨ b^{61, 20}_0 c in DIMACS: 17627 17628 17629 1159 17630 0 17627 17628 17629 1159 -17631 0 17627 17628 17629 1159 17632 0 c -1-1 --> -2 c ( b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ b^{61, 19}_0 ∧ -p_1159) -> ( b^{61, 20}_2 ∧ b^{61, 20}_1 ∧ -b^{61, 20}_0) c in CNF: c -b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ p_1159 ∨ b^{61, 20}_2 c -b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ p_1159 ∨ b^{61, 20}_1 c -b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ p_1159 ∨ -b^{61, 20}_0 c in DIMACS: -17627 17628 -17629 1159 17630 0 -17627 17628 -17629 1159 17631 0 -17627 17628 -17629 1159 -17632 0 c -2-1 --> break c ( b^{61, 19}_2 ∧ b^{61, 19}_1 ∧ -b^{61, 19}_0 ∧ -p_1159) -> break c in CNF: c -b^{61, 19}_2 ∨ -b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ p_1159 ∨ break c in DIMACS: -17627 -17628 17629 1159 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{61, 19}_2 ∧ -b^{61, 19}_1 ∧ -b^{61, 19}_0 ∧ true) c in CNF: c -b^{61, 19}_2 ∨ b^{61, 19}_1 ∨ b^{61, 19}_0 ∨ false c in DIMACS: -17627 17628 17629 0 c 3 does not represent an automaton state. c -(-b^{61, 19}_2 ∧ b^{61, 19}_1 ∧ b^{61, 19}_0 ∧ true) c in CNF: c b^{61, 19}_2 ∨ -b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ false c in DIMACS: 17627 -17628 -17629 0 c -3 does not represent an automaton state. c -( b^{61, 19}_2 ∧ b^{61, 19}_1 ∧ b^{61, 19}_0 ∧ true) c in CNF: c -b^{61, 19}_2 ∨ -b^{61, 19}_1 ∨ -b^{61, 19}_0 ∨ false c in DIMACS: -17627 -17628 -17629 0 c INIT for k = 62 c -b^{62, 1}_2 c -b^{62, 1}_1 c -b^{62, 1}_0 c in DIMACS: -17633 0 -17634 0 -17635 0 c Transitions for k = 62 c i = 1 c -2+1 --> -1 c ( b^{62, 1}_2 ∧ b^{62, 1}_1 ∧ -b^{62, 1}_0 ∧ p_62) -> ( b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ b^{62, 2}_0) c in CNF: c -b^{62, 1}_2 ∨ -b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ -p_62 ∨ b^{62, 2}_2 c -b^{62, 1}_2 ∨ -b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ -p_62 ∨ -b^{62, 2}_1 c -b^{62, 1}_2 ∨ -b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ -p_62 ∨ b^{62, 2}_0 c in DIMACS: -17633 -17634 17635 -62 17636 0 -17633 -17634 17635 -62 -17637 0 -17633 -17634 17635 -62 17638 0 c -1+1 --> 0 c ( b^{62, 1}_2 ∧ -b^{62, 1}_1 ∧ b^{62, 1}_0 ∧ p_62) -> (-b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ -b^{62, 2}_0) c in CNF: c -b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ -p_62 ∨ -b^{62, 2}_2 c -b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ -p_62 ∨ -b^{62, 2}_1 c -b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ -p_62 ∨ -b^{62, 2}_0 c in DIMACS: -17633 17634 -17635 -62 -17636 0 -17633 17634 -17635 -62 -17637 0 -17633 17634 -17635 -62 -17638 0 c 0+1 --> 1 c (-b^{62, 1}_2 ∧ -b^{62, 1}_1 ∧ -b^{62, 1}_0 ∧ p_62) -> (-b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ b^{62, 2}_0) c in CNF: c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ -p_62 ∨ -b^{62, 2}_2 c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ -p_62 ∨ -b^{62, 2}_1 c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ -p_62 ∨ b^{62, 2}_0 c in DIMACS: 17633 17634 17635 -62 -17636 0 17633 17634 17635 -62 -17637 0 17633 17634 17635 -62 17638 0 c 1+1 --> 2 c (-b^{62, 1}_2 ∧ -b^{62, 1}_1 ∧ b^{62, 1}_0 ∧ p_62) -> (-b^{62, 2}_2 ∧ b^{62, 2}_1 ∧ -b^{62, 2}_0) c in CNF: c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ -p_62 ∨ -b^{62, 2}_2 c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ -p_62 ∨ b^{62, 2}_1 c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ -p_62 ∨ -b^{62, 2}_0 c in DIMACS: 17633 17634 -17635 -62 -17636 0 17633 17634 -17635 -62 17637 0 17633 17634 -17635 -62 -17638 0 c 2+1 --> break c (-b^{62, 1}_2 ∧ b^{62, 1}_1 ∧ -b^{62, 1}_0 ∧ p_62) -> break c in CNF: c b^{62, 1}_2 ∨ -b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ -p_62 ∨ break c in DIMACS: 17633 -17634 17635 -62 1162 0 c 2-1 --> 1 c (-b^{62, 1}_2 ∧ b^{62, 1}_1 ∧ -b^{62, 1}_0 ∧ -p_62) -> (-b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ b^{62, 2}_0) c in CNF: c b^{62, 1}_2 ∨ -b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ p_62 ∨ -b^{62, 2}_2 c b^{62, 1}_2 ∨ -b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ p_62 ∨ -b^{62, 2}_1 c b^{62, 1}_2 ∨ -b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ p_62 ∨ b^{62, 2}_0 c in DIMACS: 17633 -17634 17635 62 -17636 0 17633 -17634 17635 62 -17637 0 17633 -17634 17635 62 17638 0 c 1-1 --> 0 c (-b^{62, 1}_2 ∧ -b^{62, 1}_1 ∧ b^{62, 1}_0 ∧ -p_62) -> (-b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ -b^{62, 2}_0) c in CNF: c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ p_62 ∨ -b^{62, 2}_2 c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ p_62 ∨ -b^{62, 2}_1 c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ p_62 ∨ -b^{62, 2}_0 c in DIMACS: 17633 17634 -17635 62 -17636 0 17633 17634 -17635 62 -17637 0 17633 17634 -17635 62 -17638 0 c 0-1 --> -1 c (-b^{62, 1}_2 ∧ -b^{62, 1}_1 ∧ -b^{62, 1}_0 ∧ -p_62) -> ( b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ b^{62, 2}_0) c in CNF: c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ p_62 ∨ b^{62, 2}_2 c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ p_62 ∨ -b^{62, 2}_1 c b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ p_62 ∨ b^{62, 2}_0 c in DIMACS: 17633 17634 17635 62 17636 0 17633 17634 17635 62 -17637 0 17633 17634 17635 62 17638 0 c -1-1 --> -2 c ( b^{62, 1}_2 ∧ -b^{62, 1}_1 ∧ b^{62, 1}_0 ∧ -p_62) -> ( b^{62, 2}_2 ∧ b^{62, 2}_1 ∧ -b^{62, 2}_0) c in CNF: c -b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ p_62 ∨ b^{62, 2}_2 c -b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ p_62 ∨ b^{62, 2}_1 c -b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ p_62 ∨ -b^{62, 2}_0 c in DIMACS: -17633 17634 -17635 62 17636 0 -17633 17634 -17635 62 17637 0 -17633 17634 -17635 62 -17638 0 c -2-1 --> break c ( b^{62, 1}_2 ∧ b^{62, 1}_1 ∧ -b^{62, 1}_0 ∧ -p_62) -> break c in CNF: c -b^{62, 1}_2 ∨ -b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ p_62 ∨ break c in DIMACS: -17633 -17634 17635 62 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 1}_2 ∧ -b^{62, 1}_1 ∧ -b^{62, 1}_0 ∧ true) c in CNF: c -b^{62, 1}_2 ∨ b^{62, 1}_1 ∨ b^{62, 1}_0 ∨ false c in DIMACS: -17633 17634 17635 0 c 3 does not represent an automaton state. c -(-b^{62, 1}_2 ∧ b^{62, 1}_1 ∧ b^{62, 1}_0 ∧ true) c in CNF: c b^{62, 1}_2 ∨ -b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ false c in DIMACS: 17633 -17634 -17635 0 c -3 does not represent an automaton state. c -( b^{62, 1}_2 ∧ b^{62, 1}_1 ∧ b^{62, 1}_0 ∧ true) c in CNF: c -b^{62, 1}_2 ∨ -b^{62, 1}_1 ∨ -b^{62, 1}_0 ∨ false c in DIMACS: -17633 -17634 -17635 0 c i = 2 c -2+1 --> -1 c ( b^{62, 2}_2 ∧ b^{62, 2}_1 ∧ -b^{62, 2}_0 ∧ p_124) -> ( b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ b^{62, 3}_0) c in CNF: c -b^{62, 2}_2 ∨ -b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ -p_124 ∨ b^{62, 3}_2 c -b^{62, 2}_2 ∨ -b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ -p_124 ∨ -b^{62, 3}_1 c -b^{62, 2}_2 ∨ -b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ -p_124 ∨ b^{62, 3}_0 c in DIMACS: -17636 -17637 17638 -124 17639 0 -17636 -17637 17638 -124 -17640 0 -17636 -17637 17638 -124 17641 0 c -1+1 --> 0 c ( b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ b^{62, 2}_0 ∧ p_124) -> (-b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ -b^{62, 3}_0) c in CNF: c -b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ -p_124 ∨ -b^{62, 3}_2 c -b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ -p_124 ∨ -b^{62, 3}_1 c -b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ -p_124 ∨ -b^{62, 3}_0 c in DIMACS: -17636 17637 -17638 -124 -17639 0 -17636 17637 -17638 -124 -17640 0 -17636 17637 -17638 -124 -17641 0 c 0+1 --> 1 c (-b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ -b^{62, 2}_0 ∧ p_124) -> (-b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ b^{62, 3}_0) c in CNF: c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ -p_124 ∨ -b^{62, 3}_2 c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ -p_124 ∨ -b^{62, 3}_1 c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ -p_124 ∨ b^{62, 3}_0 c in DIMACS: 17636 17637 17638 -124 -17639 0 17636 17637 17638 -124 -17640 0 17636 17637 17638 -124 17641 0 c 1+1 --> 2 c (-b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ b^{62, 2}_0 ∧ p_124) -> (-b^{62, 3}_2 ∧ b^{62, 3}_1 ∧ -b^{62, 3}_0) c in CNF: c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ -p_124 ∨ -b^{62, 3}_2 c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ -p_124 ∨ b^{62, 3}_1 c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ -p_124 ∨ -b^{62, 3}_0 c in DIMACS: 17636 17637 -17638 -124 -17639 0 17636 17637 -17638 -124 17640 0 17636 17637 -17638 -124 -17641 0 c 2+1 --> break c (-b^{62, 2}_2 ∧ b^{62, 2}_1 ∧ -b^{62, 2}_0 ∧ p_124) -> break c in CNF: c b^{62, 2}_2 ∨ -b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ -p_124 ∨ break c in DIMACS: 17636 -17637 17638 -124 1162 0 c 2-1 --> 1 c (-b^{62, 2}_2 ∧ b^{62, 2}_1 ∧ -b^{62, 2}_0 ∧ -p_124) -> (-b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ b^{62, 3}_0) c in CNF: c b^{62, 2}_2 ∨ -b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ p_124 ∨ -b^{62, 3}_2 c b^{62, 2}_2 ∨ -b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ p_124 ∨ -b^{62, 3}_1 c b^{62, 2}_2 ∨ -b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ p_124 ∨ b^{62, 3}_0 c in DIMACS: 17636 -17637 17638 124 -17639 0 17636 -17637 17638 124 -17640 0 17636 -17637 17638 124 17641 0 c 1-1 --> 0 c (-b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ b^{62, 2}_0 ∧ -p_124) -> (-b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ -b^{62, 3}_0) c in CNF: c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ p_124 ∨ -b^{62, 3}_2 c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ p_124 ∨ -b^{62, 3}_1 c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ p_124 ∨ -b^{62, 3}_0 c in DIMACS: 17636 17637 -17638 124 -17639 0 17636 17637 -17638 124 -17640 0 17636 17637 -17638 124 -17641 0 c 0-1 --> -1 c (-b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ -b^{62, 2}_0 ∧ -p_124) -> ( b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ b^{62, 3}_0) c in CNF: c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ p_124 ∨ b^{62, 3}_2 c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ p_124 ∨ -b^{62, 3}_1 c b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ p_124 ∨ b^{62, 3}_0 c in DIMACS: 17636 17637 17638 124 17639 0 17636 17637 17638 124 -17640 0 17636 17637 17638 124 17641 0 c -1-1 --> -2 c ( b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ b^{62, 2}_0 ∧ -p_124) -> ( b^{62, 3}_2 ∧ b^{62, 3}_1 ∧ -b^{62, 3}_0) c in CNF: c -b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ p_124 ∨ b^{62, 3}_2 c -b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ p_124 ∨ b^{62, 3}_1 c -b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ p_124 ∨ -b^{62, 3}_0 c in DIMACS: -17636 17637 -17638 124 17639 0 -17636 17637 -17638 124 17640 0 -17636 17637 -17638 124 -17641 0 c -2-1 --> break c ( b^{62, 2}_2 ∧ b^{62, 2}_1 ∧ -b^{62, 2}_0 ∧ -p_124) -> break c in CNF: c -b^{62, 2}_2 ∨ -b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ p_124 ∨ break c in DIMACS: -17636 -17637 17638 124 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 2}_2 ∧ -b^{62, 2}_1 ∧ -b^{62, 2}_0 ∧ true) c in CNF: c -b^{62, 2}_2 ∨ b^{62, 2}_1 ∨ b^{62, 2}_0 ∨ false c in DIMACS: -17636 17637 17638 0 c 3 does not represent an automaton state. c -(-b^{62, 2}_2 ∧ b^{62, 2}_1 ∧ b^{62, 2}_0 ∧ true) c in CNF: c b^{62, 2}_2 ∨ -b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ false c in DIMACS: 17636 -17637 -17638 0 c -3 does not represent an automaton state. c -( b^{62, 2}_2 ∧ b^{62, 2}_1 ∧ b^{62, 2}_0 ∧ true) c in CNF: c -b^{62, 2}_2 ∨ -b^{62, 2}_1 ∨ -b^{62, 2}_0 ∨ false c in DIMACS: -17636 -17637 -17638 0 c i = 3 c -2+1 --> -1 c ( b^{62, 3}_2 ∧ b^{62, 3}_1 ∧ -b^{62, 3}_0 ∧ p_186) -> ( b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ b^{62, 4}_0) c in CNF: c -b^{62, 3}_2 ∨ -b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ -p_186 ∨ b^{62, 4}_2 c -b^{62, 3}_2 ∨ -b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ -p_186 ∨ -b^{62, 4}_1 c -b^{62, 3}_2 ∨ -b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ -p_186 ∨ b^{62, 4}_0 c in DIMACS: -17639 -17640 17641 -186 17642 0 -17639 -17640 17641 -186 -17643 0 -17639 -17640 17641 -186 17644 0 c -1+1 --> 0 c ( b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ b^{62, 3}_0 ∧ p_186) -> (-b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ -b^{62, 4}_0) c in CNF: c -b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ -p_186 ∨ -b^{62, 4}_2 c -b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ -p_186 ∨ -b^{62, 4}_1 c -b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ -p_186 ∨ -b^{62, 4}_0 c in DIMACS: -17639 17640 -17641 -186 -17642 0 -17639 17640 -17641 -186 -17643 0 -17639 17640 -17641 -186 -17644 0 c 0+1 --> 1 c (-b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ -b^{62, 3}_0 ∧ p_186) -> (-b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ b^{62, 4}_0) c in CNF: c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ -p_186 ∨ -b^{62, 4}_2 c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ -p_186 ∨ -b^{62, 4}_1 c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ -p_186 ∨ b^{62, 4}_0 c in DIMACS: 17639 17640 17641 -186 -17642 0 17639 17640 17641 -186 -17643 0 17639 17640 17641 -186 17644 0 c 1+1 --> 2 c (-b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ b^{62, 3}_0 ∧ p_186) -> (-b^{62, 4}_2 ∧ b^{62, 4}_1 ∧ -b^{62, 4}_0) c in CNF: c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ -p_186 ∨ -b^{62, 4}_2 c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ -p_186 ∨ b^{62, 4}_1 c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ -p_186 ∨ -b^{62, 4}_0 c in DIMACS: 17639 17640 -17641 -186 -17642 0 17639 17640 -17641 -186 17643 0 17639 17640 -17641 -186 -17644 0 c 2+1 --> break c (-b^{62, 3}_2 ∧ b^{62, 3}_1 ∧ -b^{62, 3}_0 ∧ p_186) -> break c in CNF: c b^{62, 3}_2 ∨ -b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ -p_186 ∨ break c in DIMACS: 17639 -17640 17641 -186 1162 0 c 2-1 --> 1 c (-b^{62, 3}_2 ∧ b^{62, 3}_1 ∧ -b^{62, 3}_0 ∧ -p_186) -> (-b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ b^{62, 4}_0) c in CNF: c b^{62, 3}_2 ∨ -b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ p_186 ∨ -b^{62, 4}_2 c b^{62, 3}_2 ∨ -b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ p_186 ∨ -b^{62, 4}_1 c b^{62, 3}_2 ∨ -b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ p_186 ∨ b^{62, 4}_0 c in DIMACS: 17639 -17640 17641 186 -17642 0 17639 -17640 17641 186 -17643 0 17639 -17640 17641 186 17644 0 c 1-1 --> 0 c (-b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ b^{62, 3}_0 ∧ -p_186) -> (-b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ -b^{62, 4}_0) c in CNF: c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ p_186 ∨ -b^{62, 4}_2 c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ p_186 ∨ -b^{62, 4}_1 c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ p_186 ∨ -b^{62, 4}_0 c in DIMACS: 17639 17640 -17641 186 -17642 0 17639 17640 -17641 186 -17643 0 17639 17640 -17641 186 -17644 0 c 0-1 --> -1 c (-b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ -b^{62, 3}_0 ∧ -p_186) -> ( b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ b^{62, 4}_0) c in CNF: c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ p_186 ∨ b^{62, 4}_2 c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ p_186 ∨ -b^{62, 4}_1 c b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ p_186 ∨ b^{62, 4}_0 c in DIMACS: 17639 17640 17641 186 17642 0 17639 17640 17641 186 -17643 0 17639 17640 17641 186 17644 0 c -1-1 --> -2 c ( b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ b^{62, 3}_0 ∧ -p_186) -> ( b^{62, 4}_2 ∧ b^{62, 4}_1 ∧ -b^{62, 4}_0) c in CNF: c -b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ p_186 ∨ b^{62, 4}_2 c -b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ p_186 ∨ b^{62, 4}_1 c -b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ p_186 ∨ -b^{62, 4}_0 c in DIMACS: -17639 17640 -17641 186 17642 0 -17639 17640 -17641 186 17643 0 -17639 17640 -17641 186 -17644 0 c -2-1 --> break c ( b^{62, 3}_2 ∧ b^{62, 3}_1 ∧ -b^{62, 3}_0 ∧ -p_186) -> break c in CNF: c -b^{62, 3}_2 ∨ -b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ p_186 ∨ break c in DIMACS: -17639 -17640 17641 186 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 3}_2 ∧ -b^{62, 3}_1 ∧ -b^{62, 3}_0 ∧ true) c in CNF: c -b^{62, 3}_2 ∨ b^{62, 3}_1 ∨ b^{62, 3}_0 ∨ false c in DIMACS: -17639 17640 17641 0 c 3 does not represent an automaton state. c -(-b^{62, 3}_2 ∧ b^{62, 3}_1 ∧ b^{62, 3}_0 ∧ true) c in CNF: c b^{62, 3}_2 ∨ -b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ false c in DIMACS: 17639 -17640 -17641 0 c -3 does not represent an automaton state. c -( b^{62, 3}_2 ∧ b^{62, 3}_1 ∧ b^{62, 3}_0 ∧ true) c in CNF: c -b^{62, 3}_2 ∨ -b^{62, 3}_1 ∨ -b^{62, 3}_0 ∨ false c in DIMACS: -17639 -17640 -17641 0 c i = 4 c -2+1 --> -1 c ( b^{62, 4}_2 ∧ b^{62, 4}_1 ∧ -b^{62, 4}_0 ∧ p_248) -> ( b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ b^{62, 5}_0) c in CNF: c -b^{62, 4}_2 ∨ -b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ -p_248 ∨ b^{62, 5}_2 c -b^{62, 4}_2 ∨ -b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ -p_248 ∨ -b^{62, 5}_1 c -b^{62, 4}_2 ∨ -b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ -p_248 ∨ b^{62, 5}_0 c in DIMACS: -17642 -17643 17644 -248 17645 0 -17642 -17643 17644 -248 -17646 0 -17642 -17643 17644 -248 17647 0 c -1+1 --> 0 c ( b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ b^{62, 4}_0 ∧ p_248) -> (-b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ -b^{62, 5}_0) c in CNF: c -b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ -p_248 ∨ -b^{62, 5}_2 c -b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ -p_248 ∨ -b^{62, 5}_1 c -b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ -p_248 ∨ -b^{62, 5}_0 c in DIMACS: -17642 17643 -17644 -248 -17645 0 -17642 17643 -17644 -248 -17646 0 -17642 17643 -17644 -248 -17647 0 c 0+1 --> 1 c (-b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ -b^{62, 4}_0 ∧ p_248) -> (-b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ b^{62, 5}_0) c in CNF: c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ -p_248 ∨ -b^{62, 5}_2 c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ -p_248 ∨ -b^{62, 5}_1 c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ -p_248 ∨ b^{62, 5}_0 c in DIMACS: 17642 17643 17644 -248 -17645 0 17642 17643 17644 -248 -17646 0 17642 17643 17644 -248 17647 0 c 1+1 --> 2 c (-b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ b^{62, 4}_0 ∧ p_248) -> (-b^{62, 5}_2 ∧ b^{62, 5}_1 ∧ -b^{62, 5}_0) c in CNF: c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ -p_248 ∨ -b^{62, 5}_2 c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ -p_248 ∨ b^{62, 5}_1 c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ -p_248 ∨ -b^{62, 5}_0 c in DIMACS: 17642 17643 -17644 -248 -17645 0 17642 17643 -17644 -248 17646 0 17642 17643 -17644 -248 -17647 0 c 2+1 --> break c (-b^{62, 4}_2 ∧ b^{62, 4}_1 ∧ -b^{62, 4}_0 ∧ p_248) -> break c in CNF: c b^{62, 4}_2 ∨ -b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ -p_248 ∨ break c in DIMACS: 17642 -17643 17644 -248 1162 0 c 2-1 --> 1 c (-b^{62, 4}_2 ∧ b^{62, 4}_1 ∧ -b^{62, 4}_0 ∧ -p_248) -> (-b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ b^{62, 5}_0) c in CNF: c b^{62, 4}_2 ∨ -b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ p_248 ∨ -b^{62, 5}_2 c b^{62, 4}_2 ∨ -b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ p_248 ∨ -b^{62, 5}_1 c b^{62, 4}_2 ∨ -b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ p_248 ∨ b^{62, 5}_0 c in DIMACS: 17642 -17643 17644 248 -17645 0 17642 -17643 17644 248 -17646 0 17642 -17643 17644 248 17647 0 c 1-1 --> 0 c (-b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ b^{62, 4}_0 ∧ -p_248) -> (-b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ -b^{62, 5}_0) c in CNF: c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ p_248 ∨ -b^{62, 5}_2 c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ p_248 ∨ -b^{62, 5}_1 c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ p_248 ∨ -b^{62, 5}_0 c in DIMACS: 17642 17643 -17644 248 -17645 0 17642 17643 -17644 248 -17646 0 17642 17643 -17644 248 -17647 0 c 0-1 --> -1 c (-b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ -b^{62, 4}_0 ∧ -p_248) -> ( b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ b^{62, 5}_0) c in CNF: c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ p_248 ∨ b^{62, 5}_2 c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ p_248 ∨ -b^{62, 5}_1 c b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ p_248 ∨ b^{62, 5}_0 c in DIMACS: 17642 17643 17644 248 17645 0 17642 17643 17644 248 -17646 0 17642 17643 17644 248 17647 0 c -1-1 --> -2 c ( b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ b^{62, 4}_0 ∧ -p_248) -> ( b^{62, 5}_2 ∧ b^{62, 5}_1 ∧ -b^{62, 5}_0) c in CNF: c -b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ p_248 ∨ b^{62, 5}_2 c -b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ p_248 ∨ b^{62, 5}_1 c -b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ p_248 ∨ -b^{62, 5}_0 c in DIMACS: -17642 17643 -17644 248 17645 0 -17642 17643 -17644 248 17646 0 -17642 17643 -17644 248 -17647 0 c -2-1 --> break c ( b^{62, 4}_2 ∧ b^{62, 4}_1 ∧ -b^{62, 4}_0 ∧ -p_248) -> break c in CNF: c -b^{62, 4}_2 ∨ -b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ p_248 ∨ break c in DIMACS: -17642 -17643 17644 248 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 4}_2 ∧ -b^{62, 4}_1 ∧ -b^{62, 4}_0 ∧ true) c in CNF: c -b^{62, 4}_2 ∨ b^{62, 4}_1 ∨ b^{62, 4}_0 ∨ false c in DIMACS: -17642 17643 17644 0 c 3 does not represent an automaton state. c -(-b^{62, 4}_2 ∧ b^{62, 4}_1 ∧ b^{62, 4}_0 ∧ true) c in CNF: c b^{62, 4}_2 ∨ -b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ false c in DIMACS: 17642 -17643 -17644 0 c -3 does not represent an automaton state. c -( b^{62, 4}_2 ∧ b^{62, 4}_1 ∧ b^{62, 4}_0 ∧ true) c in CNF: c -b^{62, 4}_2 ∨ -b^{62, 4}_1 ∨ -b^{62, 4}_0 ∨ false c in DIMACS: -17642 -17643 -17644 0 c i = 5 c -2+1 --> -1 c ( b^{62, 5}_2 ∧ b^{62, 5}_1 ∧ -b^{62, 5}_0 ∧ p_310) -> ( b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ b^{62, 6}_0) c in CNF: c -b^{62, 5}_2 ∨ -b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ -p_310 ∨ b^{62, 6}_2 c -b^{62, 5}_2 ∨ -b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ -p_310 ∨ -b^{62, 6}_1 c -b^{62, 5}_2 ∨ -b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ -p_310 ∨ b^{62, 6}_0 c in DIMACS: -17645 -17646 17647 -310 17648 0 -17645 -17646 17647 -310 -17649 0 -17645 -17646 17647 -310 17650 0 c -1+1 --> 0 c ( b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ b^{62, 5}_0 ∧ p_310) -> (-b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ -b^{62, 6}_0) c in CNF: c -b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ -p_310 ∨ -b^{62, 6}_2 c -b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ -p_310 ∨ -b^{62, 6}_1 c -b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ -p_310 ∨ -b^{62, 6}_0 c in DIMACS: -17645 17646 -17647 -310 -17648 0 -17645 17646 -17647 -310 -17649 0 -17645 17646 -17647 -310 -17650 0 c 0+1 --> 1 c (-b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ -b^{62, 5}_0 ∧ p_310) -> (-b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ b^{62, 6}_0) c in CNF: c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ -p_310 ∨ -b^{62, 6}_2 c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ -p_310 ∨ -b^{62, 6}_1 c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ -p_310 ∨ b^{62, 6}_0 c in DIMACS: 17645 17646 17647 -310 -17648 0 17645 17646 17647 -310 -17649 0 17645 17646 17647 -310 17650 0 c 1+1 --> 2 c (-b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ b^{62, 5}_0 ∧ p_310) -> (-b^{62, 6}_2 ∧ b^{62, 6}_1 ∧ -b^{62, 6}_0) c in CNF: c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ -p_310 ∨ -b^{62, 6}_2 c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ -p_310 ∨ b^{62, 6}_1 c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ -p_310 ∨ -b^{62, 6}_0 c in DIMACS: 17645 17646 -17647 -310 -17648 0 17645 17646 -17647 -310 17649 0 17645 17646 -17647 -310 -17650 0 c 2+1 --> break c (-b^{62, 5}_2 ∧ b^{62, 5}_1 ∧ -b^{62, 5}_0 ∧ p_310) -> break c in CNF: c b^{62, 5}_2 ∨ -b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ -p_310 ∨ break c in DIMACS: 17645 -17646 17647 -310 1162 0 c 2-1 --> 1 c (-b^{62, 5}_2 ∧ b^{62, 5}_1 ∧ -b^{62, 5}_0 ∧ -p_310) -> (-b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ b^{62, 6}_0) c in CNF: c b^{62, 5}_2 ∨ -b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ p_310 ∨ -b^{62, 6}_2 c b^{62, 5}_2 ∨ -b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ p_310 ∨ -b^{62, 6}_1 c b^{62, 5}_2 ∨ -b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ p_310 ∨ b^{62, 6}_0 c in DIMACS: 17645 -17646 17647 310 -17648 0 17645 -17646 17647 310 -17649 0 17645 -17646 17647 310 17650 0 c 1-1 --> 0 c (-b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ b^{62, 5}_0 ∧ -p_310) -> (-b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ -b^{62, 6}_0) c in CNF: c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ p_310 ∨ -b^{62, 6}_2 c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ p_310 ∨ -b^{62, 6}_1 c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ p_310 ∨ -b^{62, 6}_0 c in DIMACS: 17645 17646 -17647 310 -17648 0 17645 17646 -17647 310 -17649 0 17645 17646 -17647 310 -17650 0 c 0-1 --> -1 c (-b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ -b^{62, 5}_0 ∧ -p_310) -> ( b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ b^{62, 6}_0) c in CNF: c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ p_310 ∨ b^{62, 6}_2 c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ p_310 ∨ -b^{62, 6}_1 c b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ p_310 ∨ b^{62, 6}_0 c in DIMACS: 17645 17646 17647 310 17648 0 17645 17646 17647 310 -17649 0 17645 17646 17647 310 17650 0 c -1-1 --> -2 c ( b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ b^{62, 5}_0 ∧ -p_310) -> ( b^{62, 6}_2 ∧ b^{62, 6}_1 ∧ -b^{62, 6}_0) c in CNF: c -b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ p_310 ∨ b^{62, 6}_2 c -b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ p_310 ∨ b^{62, 6}_1 c -b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ p_310 ∨ -b^{62, 6}_0 c in DIMACS: -17645 17646 -17647 310 17648 0 -17645 17646 -17647 310 17649 0 -17645 17646 -17647 310 -17650 0 c -2-1 --> break c ( b^{62, 5}_2 ∧ b^{62, 5}_1 ∧ -b^{62, 5}_0 ∧ -p_310) -> break c in CNF: c -b^{62, 5}_2 ∨ -b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ p_310 ∨ break c in DIMACS: -17645 -17646 17647 310 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 5}_2 ∧ -b^{62, 5}_1 ∧ -b^{62, 5}_0 ∧ true) c in CNF: c -b^{62, 5}_2 ∨ b^{62, 5}_1 ∨ b^{62, 5}_0 ∨ false c in DIMACS: -17645 17646 17647 0 c 3 does not represent an automaton state. c -(-b^{62, 5}_2 ∧ b^{62, 5}_1 ∧ b^{62, 5}_0 ∧ true) c in CNF: c b^{62, 5}_2 ∨ -b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ false c in DIMACS: 17645 -17646 -17647 0 c -3 does not represent an automaton state. c -( b^{62, 5}_2 ∧ b^{62, 5}_1 ∧ b^{62, 5}_0 ∧ true) c in CNF: c -b^{62, 5}_2 ∨ -b^{62, 5}_1 ∨ -b^{62, 5}_0 ∨ false c in DIMACS: -17645 -17646 -17647 0 c i = 6 c -2+1 --> -1 c ( b^{62, 6}_2 ∧ b^{62, 6}_1 ∧ -b^{62, 6}_0 ∧ p_372) -> ( b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ b^{62, 7}_0) c in CNF: c -b^{62, 6}_2 ∨ -b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ -p_372 ∨ b^{62, 7}_2 c -b^{62, 6}_2 ∨ -b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ -p_372 ∨ -b^{62, 7}_1 c -b^{62, 6}_2 ∨ -b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ -p_372 ∨ b^{62, 7}_0 c in DIMACS: -17648 -17649 17650 -372 17651 0 -17648 -17649 17650 -372 -17652 0 -17648 -17649 17650 -372 17653 0 c -1+1 --> 0 c ( b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ b^{62, 6}_0 ∧ p_372) -> (-b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ -b^{62, 7}_0) c in CNF: c -b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ -p_372 ∨ -b^{62, 7}_2 c -b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ -p_372 ∨ -b^{62, 7}_1 c -b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ -p_372 ∨ -b^{62, 7}_0 c in DIMACS: -17648 17649 -17650 -372 -17651 0 -17648 17649 -17650 -372 -17652 0 -17648 17649 -17650 -372 -17653 0 c 0+1 --> 1 c (-b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ -b^{62, 6}_0 ∧ p_372) -> (-b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ b^{62, 7}_0) c in CNF: c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ -p_372 ∨ -b^{62, 7}_2 c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ -p_372 ∨ -b^{62, 7}_1 c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ -p_372 ∨ b^{62, 7}_0 c in DIMACS: 17648 17649 17650 -372 -17651 0 17648 17649 17650 -372 -17652 0 17648 17649 17650 -372 17653 0 c 1+1 --> 2 c (-b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ b^{62, 6}_0 ∧ p_372) -> (-b^{62, 7}_2 ∧ b^{62, 7}_1 ∧ -b^{62, 7}_0) c in CNF: c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ -p_372 ∨ -b^{62, 7}_2 c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ -p_372 ∨ b^{62, 7}_1 c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ -p_372 ∨ -b^{62, 7}_0 c in DIMACS: 17648 17649 -17650 -372 -17651 0 17648 17649 -17650 -372 17652 0 17648 17649 -17650 -372 -17653 0 c 2+1 --> break c (-b^{62, 6}_2 ∧ b^{62, 6}_1 ∧ -b^{62, 6}_0 ∧ p_372) -> break c in CNF: c b^{62, 6}_2 ∨ -b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ -p_372 ∨ break c in DIMACS: 17648 -17649 17650 -372 1162 0 c 2-1 --> 1 c (-b^{62, 6}_2 ∧ b^{62, 6}_1 ∧ -b^{62, 6}_0 ∧ -p_372) -> (-b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ b^{62, 7}_0) c in CNF: c b^{62, 6}_2 ∨ -b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ p_372 ∨ -b^{62, 7}_2 c b^{62, 6}_2 ∨ -b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ p_372 ∨ -b^{62, 7}_1 c b^{62, 6}_2 ∨ -b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ p_372 ∨ b^{62, 7}_0 c in DIMACS: 17648 -17649 17650 372 -17651 0 17648 -17649 17650 372 -17652 0 17648 -17649 17650 372 17653 0 c 1-1 --> 0 c (-b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ b^{62, 6}_0 ∧ -p_372) -> (-b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ -b^{62, 7}_0) c in CNF: c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ p_372 ∨ -b^{62, 7}_2 c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ p_372 ∨ -b^{62, 7}_1 c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ p_372 ∨ -b^{62, 7}_0 c in DIMACS: 17648 17649 -17650 372 -17651 0 17648 17649 -17650 372 -17652 0 17648 17649 -17650 372 -17653 0 c 0-1 --> -1 c (-b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ -b^{62, 6}_0 ∧ -p_372) -> ( b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ b^{62, 7}_0) c in CNF: c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ p_372 ∨ b^{62, 7}_2 c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ p_372 ∨ -b^{62, 7}_1 c b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ p_372 ∨ b^{62, 7}_0 c in DIMACS: 17648 17649 17650 372 17651 0 17648 17649 17650 372 -17652 0 17648 17649 17650 372 17653 0 c -1-1 --> -2 c ( b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ b^{62, 6}_0 ∧ -p_372) -> ( b^{62, 7}_2 ∧ b^{62, 7}_1 ∧ -b^{62, 7}_0) c in CNF: c -b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ p_372 ∨ b^{62, 7}_2 c -b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ p_372 ∨ b^{62, 7}_1 c -b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ p_372 ∨ -b^{62, 7}_0 c in DIMACS: -17648 17649 -17650 372 17651 0 -17648 17649 -17650 372 17652 0 -17648 17649 -17650 372 -17653 0 c -2-1 --> break c ( b^{62, 6}_2 ∧ b^{62, 6}_1 ∧ -b^{62, 6}_0 ∧ -p_372) -> break c in CNF: c -b^{62, 6}_2 ∨ -b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ p_372 ∨ break c in DIMACS: -17648 -17649 17650 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 6}_2 ∧ -b^{62, 6}_1 ∧ -b^{62, 6}_0 ∧ true) c in CNF: c -b^{62, 6}_2 ∨ b^{62, 6}_1 ∨ b^{62, 6}_0 ∨ false c in DIMACS: -17648 17649 17650 0 c 3 does not represent an automaton state. c -(-b^{62, 6}_2 ∧ b^{62, 6}_1 ∧ b^{62, 6}_0 ∧ true) c in CNF: c b^{62, 6}_2 ∨ -b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ false c in DIMACS: 17648 -17649 -17650 0 c -3 does not represent an automaton state. c -( b^{62, 6}_2 ∧ b^{62, 6}_1 ∧ b^{62, 6}_0 ∧ true) c in CNF: c -b^{62, 6}_2 ∨ -b^{62, 6}_1 ∨ -b^{62, 6}_0 ∨ false c in DIMACS: -17648 -17649 -17650 0 c i = 7 c -2+1 --> -1 c ( b^{62, 7}_2 ∧ b^{62, 7}_1 ∧ -b^{62, 7}_0 ∧ p_434) -> ( b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ b^{62, 8}_0) c in CNF: c -b^{62, 7}_2 ∨ -b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ -p_434 ∨ b^{62, 8}_2 c -b^{62, 7}_2 ∨ -b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ -p_434 ∨ -b^{62, 8}_1 c -b^{62, 7}_2 ∨ -b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ -p_434 ∨ b^{62, 8}_0 c in DIMACS: -17651 -17652 17653 -434 17654 0 -17651 -17652 17653 -434 -17655 0 -17651 -17652 17653 -434 17656 0 c -1+1 --> 0 c ( b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ b^{62, 7}_0 ∧ p_434) -> (-b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ -b^{62, 8}_0) c in CNF: c -b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ -p_434 ∨ -b^{62, 8}_2 c -b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ -p_434 ∨ -b^{62, 8}_1 c -b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ -p_434 ∨ -b^{62, 8}_0 c in DIMACS: -17651 17652 -17653 -434 -17654 0 -17651 17652 -17653 -434 -17655 0 -17651 17652 -17653 -434 -17656 0 c 0+1 --> 1 c (-b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ -b^{62, 7}_0 ∧ p_434) -> (-b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ b^{62, 8}_0) c in CNF: c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ -p_434 ∨ -b^{62, 8}_2 c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ -p_434 ∨ -b^{62, 8}_1 c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ -p_434 ∨ b^{62, 8}_0 c in DIMACS: 17651 17652 17653 -434 -17654 0 17651 17652 17653 -434 -17655 0 17651 17652 17653 -434 17656 0 c 1+1 --> 2 c (-b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ b^{62, 7}_0 ∧ p_434) -> (-b^{62, 8}_2 ∧ b^{62, 8}_1 ∧ -b^{62, 8}_0) c in CNF: c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ -p_434 ∨ -b^{62, 8}_2 c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ -p_434 ∨ b^{62, 8}_1 c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ -p_434 ∨ -b^{62, 8}_0 c in DIMACS: 17651 17652 -17653 -434 -17654 0 17651 17652 -17653 -434 17655 0 17651 17652 -17653 -434 -17656 0 c 2+1 --> break c (-b^{62, 7}_2 ∧ b^{62, 7}_1 ∧ -b^{62, 7}_0 ∧ p_434) -> break c in CNF: c b^{62, 7}_2 ∨ -b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ -p_434 ∨ break c in DIMACS: 17651 -17652 17653 -434 1162 0 c 2-1 --> 1 c (-b^{62, 7}_2 ∧ b^{62, 7}_1 ∧ -b^{62, 7}_0 ∧ -p_434) -> (-b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ b^{62, 8}_0) c in CNF: c b^{62, 7}_2 ∨ -b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ p_434 ∨ -b^{62, 8}_2 c b^{62, 7}_2 ∨ -b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ p_434 ∨ -b^{62, 8}_1 c b^{62, 7}_2 ∨ -b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ p_434 ∨ b^{62, 8}_0 c in DIMACS: 17651 -17652 17653 434 -17654 0 17651 -17652 17653 434 -17655 0 17651 -17652 17653 434 17656 0 c 1-1 --> 0 c (-b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ b^{62, 7}_0 ∧ -p_434) -> (-b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ -b^{62, 8}_0) c in CNF: c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ p_434 ∨ -b^{62, 8}_2 c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ p_434 ∨ -b^{62, 8}_1 c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ p_434 ∨ -b^{62, 8}_0 c in DIMACS: 17651 17652 -17653 434 -17654 0 17651 17652 -17653 434 -17655 0 17651 17652 -17653 434 -17656 0 c 0-1 --> -1 c (-b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ -b^{62, 7}_0 ∧ -p_434) -> ( b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ b^{62, 8}_0) c in CNF: c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ p_434 ∨ b^{62, 8}_2 c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ p_434 ∨ -b^{62, 8}_1 c b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ p_434 ∨ b^{62, 8}_0 c in DIMACS: 17651 17652 17653 434 17654 0 17651 17652 17653 434 -17655 0 17651 17652 17653 434 17656 0 c -1-1 --> -2 c ( b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ b^{62, 7}_0 ∧ -p_434) -> ( b^{62, 8}_2 ∧ b^{62, 8}_1 ∧ -b^{62, 8}_0) c in CNF: c -b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ p_434 ∨ b^{62, 8}_2 c -b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ p_434 ∨ b^{62, 8}_1 c -b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ p_434 ∨ -b^{62, 8}_0 c in DIMACS: -17651 17652 -17653 434 17654 0 -17651 17652 -17653 434 17655 0 -17651 17652 -17653 434 -17656 0 c -2-1 --> break c ( b^{62, 7}_2 ∧ b^{62, 7}_1 ∧ -b^{62, 7}_0 ∧ -p_434) -> break c in CNF: c -b^{62, 7}_2 ∨ -b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ p_434 ∨ break c in DIMACS: -17651 -17652 17653 434 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 7}_2 ∧ -b^{62, 7}_1 ∧ -b^{62, 7}_0 ∧ true) c in CNF: c -b^{62, 7}_2 ∨ b^{62, 7}_1 ∨ b^{62, 7}_0 ∨ false c in DIMACS: -17651 17652 17653 0 c 3 does not represent an automaton state. c -(-b^{62, 7}_2 ∧ b^{62, 7}_1 ∧ b^{62, 7}_0 ∧ true) c in CNF: c b^{62, 7}_2 ∨ -b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ false c in DIMACS: 17651 -17652 -17653 0 c -3 does not represent an automaton state. c -( b^{62, 7}_2 ∧ b^{62, 7}_1 ∧ b^{62, 7}_0 ∧ true) c in CNF: c -b^{62, 7}_2 ∨ -b^{62, 7}_1 ∨ -b^{62, 7}_0 ∨ false c in DIMACS: -17651 -17652 -17653 0 c i = 8 c -2+1 --> -1 c ( b^{62, 8}_2 ∧ b^{62, 8}_1 ∧ -b^{62, 8}_0 ∧ p_496) -> ( b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ b^{62, 9}_0) c in CNF: c -b^{62, 8}_2 ∨ -b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ -p_496 ∨ b^{62, 9}_2 c -b^{62, 8}_2 ∨ -b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ -p_496 ∨ -b^{62, 9}_1 c -b^{62, 8}_2 ∨ -b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ -p_496 ∨ b^{62, 9}_0 c in DIMACS: -17654 -17655 17656 -496 17657 0 -17654 -17655 17656 -496 -17658 0 -17654 -17655 17656 -496 17659 0 c -1+1 --> 0 c ( b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ b^{62, 8}_0 ∧ p_496) -> (-b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ -b^{62, 9}_0) c in CNF: c -b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ -p_496 ∨ -b^{62, 9}_2 c -b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ -p_496 ∨ -b^{62, 9}_1 c -b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ -p_496 ∨ -b^{62, 9}_0 c in DIMACS: -17654 17655 -17656 -496 -17657 0 -17654 17655 -17656 -496 -17658 0 -17654 17655 -17656 -496 -17659 0 c 0+1 --> 1 c (-b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ -b^{62, 8}_0 ∧ p_496) -> (-b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ b^{62, 9}_0) c in CNF: c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ -p_496 ∨ -b^{62, 9}_2 c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ -p_496 ∨ -b^{62, 9}_1 c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ -p_496 ∨ b^{62, 9}_0 c in DIMACS: 17654 17655 17656 -496 -17657 0 17654 17655 17656 -496 -17658 0 17654 17655 17656 -496 17659 0 c 1+1 --> 2 c (-b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ b^{62, 8}_0 ∧ p_496) -> (-b^{62, 9}_2 ∧ b^{62, 9}_1 ∧ -b^{62, 9}_0) c in CNF: c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ -p_496 ∨ -b^{62, 9}_2 c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ -p_496 ∨ b^{62, 9}_1 c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ -p_496 ∨ -b^{62, 9}_0 c in DIMACS: 17654 17655 -17656 -496 -17657 0 17654 17655 -17656 -496 17658 0 17654 17655 -17656 -496 -17659 0 c 2+1 --> break c (-b^{62, 8}_2 ∧ b^{62, 8}_1 ∧ -b^{62, 8}_0 ∧ p_496) -> break c in CNF: c b^{62, 8}_2 ∨ -b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ -p_496 ∨ break c in DIMACS: 17654 -17655 17656 -496 1162 0 c 2-1 --> 1 c (-b^{62, 8}_2 ∧ b^{62, 8}_1 ∧ -b^{62, 8}_0 ∧ -p_496) -> (-b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ b^{62, 9}_0) c in CNF: c b^{62, 8}_2 ∨ -b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ p_496 ∨ -b^{62, 9}_2 c b^{62, 8}_2 ∨ -b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ p_496 ∨ -b^{62, 9}_1 c b^{62, 8}_2 ∨ -b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ p_496 ∨ b^{62, 9}_0 c in DIMACS: 17654 -17655 17656 496 -17657 0 17654 -17655 17656 496 -17658 0 17654 -17655 17656 496 17659 0 c 1-1 --> 0 c (-b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ b^{62, 8}_0 ∧ -p_496) -> (-b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ -b^{62, 9}_0) c in CNF: c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ p_496 ∨ -b^{62, 9}_2 c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ p_496 ∨ -b^{62, 9}_1 c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ p_496 ∨ -b^{62, 9}_0 c in DIMACS: 17654 17655 -17656 496 -17657 0 17654 17655 -17656 496 -17658 0 17654 17655 -17656 496 -17659 0 c 0-1 --> -1 c (-b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ -b^{62, 8}_0 ∧ -p_496) -> ( b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ b^{62, 9}_0) c in CNF: c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ p_496 ∨ b^{62, 9}_2 c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ p_496 ∨ -b^{62, 9}_1 c b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ p_496 ∨ b^{62, 9}_0 c in DIMACS: 17654 17655 17656 496 17657 0 17654 17655 17656 496 -17658 0 17654 17655 17656 496 17659 0 c -1-1 --> -2 c ( b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ b^{62, 8}_0 ∧ -p_496) -> ( b^{62, 9}_2 ∧ b^{62, 9}_1 ∧ -b^{62, 9}_0) c in CNF: c -b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ p_496 ∨ b^{62, 9}_2 c -b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ p_496 ∨ b^{62, 9}_1 c -b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ p_496 ∨ -b^{62, 9}_0 c in DIMACS: -17654 17655 -17656 496 17657 0 -17654 17655 -17656 496 17658 0 -17654 17655 -17656 496 -17659 0 c -2-1 --> break c ( b^{62, 8}_2 ∧ b^{62, 8}_1 ∧ -b^{62, 8}_0 ∧ -p_496) -> break c in CNF: c -b^{62, 8}_2 ∨ -b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ p_496 ∨ break c in DIMACS: -17654 -17655 17656 496 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 8}_2 ∧ -b^{62, 8}_1 ∧ -b^{62, 8}_0 ∧ true) c in CNF: c -b^{62, 8}_2 ∨ b^{62, 8}_1 ∨ b^{62, 8}_0 ∨ false c in DIMACS: -17654 17655 17656 0 c 3 does not represent an automaton state. c -(-b^{62, 8}_2 ∧ b^{62, 8}_1 ∧ b^{62, 8}_0 ∧ true) c in CNF: c b^{62, 8}_2 ∨ -b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ false c in DIMACS: 17654 -17655 -17656 0 c -3 does not represent an automaton state. c -( b^{62, 8}_2 ∧ b^{62, 8}_1 ∧ b^{62, 8}_0 ∧ true) c in CNF: c -b^{62, 8}_2 ∨ -b^{62, 8}_1 ∨ -b^{62, 8}_0 ∨ false c in DIMACS: -17654 -17655 -17656 0 c i = 9 c -2+1 --> -1 c ( b^{62, 9}_2 ∧ b^{62, 9}_1 ∧ -b^{62, 9}_0 ∧ p_558) -> ( b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ b^{62, 10}_0) c in CNF: c -b^{62, 9}_2 ∨ -b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ -p_558 ∨ b^{62, 10}_2 c -b^{62, 9}_2 ∨ -b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ -p_558 ∨ -b^{62, 10}_1 c -b^{62, 9}_2 ∨ -b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ -p_558 ∨ b^{62, 10}_0 c in DIMACS: -17657 -17658 17659 -558 17660 0 -17657 -17658 17659 -558 -17661 0 -17657 -17658 17659 -558 17662 0 c -1+1 --> 0 c ( b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ b^{62, 9}_0 ∧ p_558) -> (-b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ -b^{62, 10}_0) c in CNF: c -b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ -p_558 ∨ -b^{62, 10}_2 c -b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ -p_558 ∨ -b^{62, 10}_1 c -b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ -p_558 ∨ -b^{62, 10}_0 c in DIMACS: -17657 17658 -17659 -558 -17660 0 -17657 17658 -17659 -558 -17661 0 -17657 17658 -17659 -558 -17662 0 c 0+1 --> 1 c (-b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ -b^{62, 9}_0 ∧ p_558) -> (-b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ b^{62, 10}_0) c in CNF: c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ -p_558 ∨ -b^{62, 10}_2 c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ -p_558 ∨ -b^{62, 10}_1 c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ -p_558 ∨ b^{62, 10}_0 c in DIMACS: 17657 17658 17659 -558 -17660 0 17657 17658 17659 -558 -17661 0 17657 17658 17659 -558 17662 0 c 1+1 --> 2 c (-b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ b^{62, 9}_0 ∧ p_558) -> (-b^{62, 10}_2 ∧ b^{62, 10}_1 ∧ -b^{62, 10}_0) c in CNF: c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ -p_558 ∨ -b^{62, 10}_2 c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ -p_558 ∨ b^{62, 10}_1 c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ -p_558 ∨ -b^{62, 10}_0 c in DIMACS: 17657 17658 -17659 -558 -17660 0 17657 17658 -17659 -558 17661 0 17657 17658 -17659 -558 -17662 0 c 2+1 --> break c (-b^{62, 9}_2 ∧ b^{62, 9}_1 ∧ -b^{62, 9}_0 ∧ p_558) -> break c in CNF: c b^{62, 9}_2 ∨ -b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ -p_558 ∨ break c in DIMACS: 17657 -17658 17659 -558 1162 0 c 2-1 --> 1 c (-b^{62, 9}_2 ∧ b^{62, 9}_1 ∧ -b^{62, 9}_0 ∧ -p_558) -> (-b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ b^{62, 10}_0) c in CNF: c b^{62, 9}_2 ∨ -b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ p_558 ∨ -b^{62, 10}_2 c b^{62, 9}_2 ∨ -b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ p_558 ∨ -b^{62, 10}_1 c b^{62, 9}_2 ∨ -b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ p_558 ∨ b^{62, 10}_0 c in DIMACS: 17657 -17658 17659 558 -17660 0 17657 -17658 17659 558 -17661 0 17657 -17658 17659 558 17662 0 c 1-1 --> 0 c (-b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ b^{62, 9}_0 ∧ -p_558) -> (-b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ -b^{62, 10}_0) c in CNF: c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ p_558 ∨ -b^{62, 10}_2 c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ p_558 ∨ -b^{62, 10}_1 c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ p_558 ∨ -b^{62, 10}_0 c in DIMACS: 17657 17658 -17659 558 -17660 0 17657 17658 -17659 558 -17661 0 17657 17658 -17659 558 -17662 0 c 0-1 --> -1 c (-b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ -b^{62, 9}_0 ∧ -p_558) -> ( b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ b^{62, 10}_0) c in CNF: c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ p_558 ∨ b^{62, 10}_2 c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ p_558 ∨ -b^{62, 10}_1 c b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ p_558 ∨ b^{62, 10}_0 c in DIMACS: 17657 17658 17659 558 17660 0 17657 17658 17659 558 -17661 0 17657 17658 17659 558 17662 0 c -1-1 --> -2 c ( b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ b^{62, 9}_0 ∧ -p_558) -> ( b^{62, 10}_2 ∧ b^{62, 10}_1 ∧ -b^{62, 10}_0) c in CNF: c -b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ p_558 ∨ b^{62, 10}_2 c -b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ p_558 ∨ b^{62, 10}_1 c -b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ p_558 ∨ -b^{62, 10}_0 c in DIMACS: -17657 17658 -17659 558 17660 0 -17657 17658 -17659 558 17661 0 -17657 17658 -17659 558 -17662 0 c -2-1 --> break c ( b^{62, 9}_2 ∧ b^{62, 9}_1 ∧ -b^{62, 9}_0 ∧ -p_558) -> break c in CNF: c -b^{62, 9}_2 ∨ -b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ p_558 ∨ break c in DIMACS: -17657 -17658 17659 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 9}_2 ∧ -b^{62, 9}_1 ∧ -b^{62, 9}_0 ∧ true) c in CNF: c -b^{62, 9}_2 ∨ b^{62, 9}_1 ∨ b^{62, 9}_0 ∨ false c in DIMACS: -17657 17658 17659 0 c 3 does not represent an automaton state. c -(-b^{62, 9}_2 ∧ b^{62, 9}_1 ∧ b^{62, 9}_0 ∧ true) c in CNF: c b^{62, 9}_2 ∨ -b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ false c in DIMACS: 17657 -17658 -17659 0 c -3 does not represent an automaton state. c -( b^{62, 9}_2 ∧ b^{62, 9}_1 ∧ b^{62, 9}_0 ∧ true) c in CNF: c -b^{62, 9}_2 ∨ -b^{62, 9}_1 ∨ -b^{62, 9}_0 ∨ false c in DIMACS: -17657 -17658 -17659 0 c i = 10 c -2+1 --> -1 c ( b^{62, 10}_2 ∧ b^{62, 10}_1 ∧ -b^{62, 10}_0 ∧ p_620) -> ( b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ b^{62, 11}_0) c in CNF: c -b^{62, 10}_2 ∨ -b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ -p_620 ∨ b^{62, 11}_2 c -b^{62, 10}_2 ∨ -b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ -p_620 ∨ -b^{62, 11}_1 c -b^{62, 10}_2 ∨ -b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ -p_620 ∨ b^{62, 11}_0 c in DIMACS: -17660 -17661 17662 -620 17663 0 -17660 -17661 17662 -620 -17664 0 -17660 -17661 17662 -620 17665 0 c -1+1 --> 0 c ( b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ b^{62, 10}_0 ∧ p_620) -> (-b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ -b^{62, 11}_0) c in CNF: c -b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ -p_620 ∨ -b^{62, 11}_2 c -b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ -p_620 ∨ -b^{62, 11}_1 c -b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ -p_620 ∨ -b^{62, 11}_0 c in DIMACS: -17660 17661 -17662 -620 -17663 0 -17660 17661 -17662 -620 -17664 0 -17660 17661 -17662 -620 -17665 0 c 0+1 --> 1 c (-b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ -b^{62, 10}_0 ∧ p_620) -> (-b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ b^{62, 11}_0) c in CNF: c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ -p_620 ∨ -b^{62, 11}_2 c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ -p_620 ∨ -b^{62, 11}_1 c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ -p_620 ∨ b^{62, 11}_0 c in DIMACS: 17660 17661 17662 -620 -17663 0 17660 17661 17662 -620 -17664 0 17660 17661 17662 -620 17665 0 c 1+1 --> 2 c (-b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ b^{62, 10}_0 ∧ p_620) -> (-b^{62, 11}_2 ∧ b^{62, 11}_1 ∧ -b^{62, 11}_0) c in CNF: c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ -p_620 ∨ -b^{62, 11}_2 c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ -p_620 ∨ b^{62, 11}_1 c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ -p_620 ∨ -b^{62, 11}_0 c in DIMACS: 17660 17661 -17662 -620 -17663 0 17660 17661 -17662 -620 17664 0 17660 17661 -17662 -620 -17665 0 c 2+1 --> break c (-b^{62, 10}_2 ∧ b^{62, 10}_1 ∧ -b^{62, 10}_0 ∧ p_620) -> break c in CNF: c b^{62, 10}_2 ∨ -b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ -p_620 ∨ break c in DIMACS: 17660 -17661 17662 -620 1162 0 c 2-1 --> 1 c (-b^{62, 10}_2 ∧ b^{62, 10}_1 ∧ -b^{62, 10}_0 ∧ -p_620) -> (-b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ b^{62, 11}_0) c in CNF: c b^{62, 10}_2 ∨ -b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ p_620 ∨ -b^{62, 11}_2 c b^{62, 10}_2 ∨ -b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ p_620 ∨ -b^{62, 11}_1 c b^{62, 10}_2 ∨ -b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ p_620 ∨ b^{62, 11}_0 c in DIMACS: 17660 -17661 17662 620 -17663 0 17660 -17661 17662 620 -17664 0 17660 -17661 17662 620 17665 0 c 1-1 --> 0 c (-b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ b^{62, 10}_0 ∧ -p_620) -> (-b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ -b^{62, 11}_0) c in CNF: c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ p_620 ∨ -b^{62, 11}_2 c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ p_620 ∨ -b^{62, 11}_1 c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ p_620 ∨ -b^{62, 11}_0 c in DIMACS: 17660 17661 -17662 620 -17663 0 17660 17661 -17662 620 -17664 0 17660 17661 -17662 620 -17665 0 c 0-1 --> -1 c (-b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ -b^{62, 10}_0 ∧ -p_620) -> ( b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ b^{62, 11}_0) c in CNF: c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ p_620 ∨ b^{62, 11}_2 c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ p_620 ∨ -b^{62, 11}_1 c b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ p_620 ∨ b^{62, 11}_0 c in DIMACS: 17660 17661 17662 620 17663 0 17660 17661 17662 620 -17664 0 17660 17661 17662 620 17665 0 c -1-1 --> -2 c ( b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ b^{62, 10}_0 ∧ -p_620) -> ( b^{62, 11}_2 ∧ b^{62, 11}_1 ∧ -b^{62, 11}_0) c in CNF: c -b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ p_620 ∨ b^{62, 11}_2 c -b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ p_620 ∨ b^{62, 11}_1 c -b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ p_620 ∨ -b^{62, 11}_0 c in DIMACS: -17660 17661 -17662 620 17663 0 -17660 17661 -17662 620 17664 0 -17660 17661 -17662 620 -17665 0 c -2-1 --> break c ( b^{62, 10}_2 ∧ b^{62, 10}_1 ∧ -b^{62, 10}_0 ∧ -p_620) -> break c in CNF: c -b^{62, 10}_2 ∨ -b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ p_620 ∨ break c in DIMACS: -17660 -17661 17662 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 10}_2 ∧ -b^{62, 10}_1 ∧ -b^{62, 10}_0 ∧ true) c in CNF: c -b^{62, 10}_2 ∨ b^{62, 10}_1 ∨ b^{62, 10}_0 ∨ false c in DIMACS: -17660 17661 17662 0 c 3 does not represent an automaton state. c -(-b^{62, 10}_2 ∧ b^{62, 10}_1 ∧ b^{62, 10}_0 ∧ true) c in CNF: c b^{62, 10}_2 ∨ -b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ false c in DIMACS: 17660 -17661 -17662 0 c -3 does not represent an automaton state. c -( b^{62, 10}_2 ∧ b^{62, 10}_1 ∧ b^{62, 10}_0 ∧ true) c in CNF: c -b^{62, 10}_2 ∨ -b^{62, 10}_1 ∨ -b^{62, 10}_0 ∨ false c in DIMACS: -17660 -17661 -17662 0 c i = 11 c -2+1 --> -1 c ( b^{62, 11}_2 ∧ b^{62, 11}_1 ∧ -b^{62, 11}_0 ∧ p_682) -> ( b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ b^{62, 12}_0) c in CNF: c -b^{62, 11}_2 ∨ -b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ -p_682 ∨ b^{62, 12}_2 c -b^{62, 11}_2 ∨ -b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ -p_682 ∨ -b^{62, 12}_1 c -b^{62, 11}_2 ∨ -b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ -p_682 ∨ b^{62, 12}_0 c in DIMACS: -17663 -17664 17665 -682 17666 0 -17663 -17664 17665 -682 -17667 0 -17663 -17664 17665 -682 17668 0 c -1+1 --> 0 c ( b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ b^{62, 11}_0 ∧ p_682) -> (-b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ -b^{62, 12}_0) c in CNF: c -b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ -p_682 ∨ -b^{62, 12}_2 c -b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ -p_682 ∨ -b^{62, 12}_1 c -b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ -p_682 ∨ -b^{62, 12}_0 c in DIMACS: -17663 17664 -17665 -682 -17666 0 -17663 17664 -17665 -682 -17667 0 -17663 17664 -17665 -682 -17668 0 c 0+1 --> 1 c (-b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ -b^{62, 11}_0 ∧ p_682) -> (-b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ b^{62, 12}_0) c in CNF: c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ -p_682 ∨ -b^{62, 12}_2 c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ -p_682 ∨ -b^{62, 12}_1 c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ -p_682 ∨ b^{62, 12}_0 c in DIMACS: 17663 17664 17665 -682 -17666 0 17663 17664 17665 -682 -17667 0 17663 17664 17665 -682 17668 0 c 1+1 --> 2 c (-b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ b^{62, 11}_0 ∧ p_682) -> (-b^{62, 12}_2 ∧ b^{62, 12}_1 ∧ -b^{62, 12}_0) c in CNF: c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ -p_682 ∨ -b^{62, 12}_2 c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ -p_682 ∨ b^{62, 12}_1 c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ -p_682 ∨ -b^{62, 12}_0 c in DIMACS: 17663 17664 -17665 -682 -17666 0 17663 17664 -17665 -682 17667 0 17663 17664 -17665 -682 -17668 0 c 2+1 --> break c (-b^{62, 11}_2 ∧ b^{62, 11}_1 ∧ -b^{62, 11}_0 ∧ p_682) -> break c in CNF: c b^{62, 11}_2 ∨ -b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ -p_682 ∨ break c in DIMACS: 17663 -17664 17665 -682 1162 0 c 2-1 --> 1 c (-b^{62, 11}_2 ∧ b^{62, 11}_1 ∧ -b^{62, 11}_0 ∧ -p_682) -> (-b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ b^{62, 12}_0) c in CNF: c b^{62, 11}_2 ∨ -b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ p_682 ∨ -b^{62, 12}_2 c b^{62, 11}_2 ∨ -b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ p_682 ∨ -b^{62, 12}_1 c b^{62, 11}_2 ∨ -b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ p_682 ∨ b^{62, 12}_0 c in DIMACS: 17663 -17664 17665 682 -17666 0 17663 -17664 17665 682 -17667 0 17663 -17664 17665 682 17668 0 c 1-1 --> 0 c (-b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ b^{62, 11}_0 ∧ -p_682) -> (-b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ -b^{62, 12}_0) c in CNF: c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ p_682 ∨ -b^{62, 12}_2 c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ p_682 ∨ -b^{62, 12}_1 c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ p_682 ∨ -b^{62, 12}_0 c in DIMACS: 17663 17664 -17665 682 -17666 0 17663 17664 -17665 682 -17667 0 17663 17664 -17665 682 -17668 0 c 0-1 --> -1 c (-b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ -b^{62, 11}_0 ∧ -p_682) -> ( b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ b^{62, 12}_0) c in CNF: c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ p_682 ∨ b^{62, 12}_2 c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ p_682 ∨ -b^{62, 12}_1 c b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ p_682 ∨ b^{62, 12}_0 c in DIMACS: 17663 17664 17665 682 17666 0 17663 17664 17665 682 -17667 0 17663 17664 17665 682 17668 0 c -1-1 --> -2 c ( b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ b^{62, 11}_0 ∧ -p_682) -> ( b^{62, 12}_2 ∧ b^{62, 12}_1 ∧ -b^{62, 12}_0) c in CNF: c -b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ p_682 ∨ b^{62, 12}_2 c -b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ p_682 ∨ b^{62, 12}_1 c -b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ p_682 ∨ -b^{62, 12}_0 c in DIMACS: -17663 17664 -17665 682 17666 0 -17663 17664 -17665 682 17667 0 -17663 17664 -17665 682 -17668 0 c -2-1 --> break c ( b^{62, 11}_2 ∧ b^{62, 11}_1 ∧ -b^{62, 11}_0 ∧ -p_682) -> break c in CNF: c -b^{62, 11}_2 ∨ -b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ p_682 ∨ break c in DIMACS: -17663 -17664 17665 682 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 11}_2 ∧ -b^{62, 11}_1 ∧ -b^{62, 11}_0 ∧ true) c in CNF: c -b^{62, 11}_2 ∨ b^{62, 11}_1 ∨ b^{62, 11}_0 ∨ false c in DIMACS: -17663 17664 17665 0 c 3 does not represent an automaton state. c -(-b^{62, 11}_2 ∧ b^{62, 11}_1 ∧ b^{62, 11}_0 ∧ true) c in CNF: c b^{62, 11}_2 ∨ -b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ false c in DIMACS: 17663 -17664 -17665 0 c -3 does not represent an automaton state. c -( b^{62, 11}_2 ∧ b^{62, 11}_1 ∧ b^{62, 11}_0 ∧ true) c in CNF: c -b^{62, 11}_2 ∨ -b^{62, 11}_1 ∨ -b^{62, 11}_0 ∨ false c in DIMACS: -17663 -17664 -17665 0 c i = 12 c -2+1 --> -1 c ( b^{62, 12}_2 ∧ b^{62, 12}_1 ∧ -b^{62, 12}_0 ∧ p_744) -> ( b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ b^{62, 13}_0) c in CNF: c -b^{62, 12}_2 ∨ -b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ -p_744 ∨ b^{62, 13}_2 c -b^{62, 12}_2 ∨ -b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ -p_744 ∨ -b^{62, 13}_1 c -b^{62, 12}_2 ∨ -b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ -p_744 ∨ b^{62, 13}_0 c in DIMACS: -17666 -17667 17668 -744 17669 0 -17666 -17667 17668 -744 -17670 0 -17666 -17667 17668 -744 17671 0 c -1+1 --> 0 c ( b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ b^{62, 12}_0 ∧ p_744) -> (-b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ -b^{62, 13}_0) c in CNF: c -b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ -p_744 ∨ -b^{62, 13}_2 c -b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ -p_744 ∨ -b^{62, 13}_1 c -b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ -p_744 ∨ -b^{62, 13}_0 c in DIMACS: -17666 17667 -17668 -744 -17669 0 -17666 17667 -17668 -744 -17670 0 -17666 17667 -17668 -744 -17671 0 c 0+1 --> 1 c (-b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ -b^{62, 12}_0 ∧ p_744) -> (-b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ b^{62, 13}_0) c in CNF: c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ -p_744 ∨ -b^{62, 13}_2 c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ -p_744 ∨ -b^{62, 13}_1 c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ -p_744 ∨ b^{62, 13}_0 c in DIMACS: 17666 17667 17668 -744 -17669 0 17666 17667 17668 -744 -17670 0 17666 17667 17668 -744 17671 0 c 1+1 --> 2 c (-b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ b^{62, 12}_0 ∧ p_744) -> (-b^{62, 13}_2 ∧ b^{62, 13}_1 ∧ -b^{62, 13}_0) c in CNF: c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ -p_744 ∨ -b^{62, 13}_2 c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ -p_744 ∨ b^{62, 13}_1 c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ -p_744 ∨ -b^{62, 13}_0 c in DIMACS: 17666 17667 -17668 -744 -17669 0 17666 17667 -17668 -744 17670 0 17666 17667 -17668 -744 -17671 0 c 2+1 --> break c (-b^{62, 12}_2 ∧ b^{62, 12}_1 ∧ -b^{62, 12}_0 ∧ p_744) -> break c in CNF: c b^{62, 12}_2 ∨ -b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ -p_744 ∨ break c in DIMACS: 17666 -17667 17668 -744 1162 0 c 2-1 --> 1 c (-b^{62, 12}_2 ∧ b^{62, 12}_1 ∧ -b^{62, 12}_0 ∧ -p_744) -> (-b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ b^{62, 13}_0) c in CNF: c b^{62, 12}_2 ∨ -b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ p_744 ∨ -b^{62, 13}_2 c b^{62, 12}_2 ∨ -b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ p_744 ∨ -b^{62, 13}_1 c b^{62, 12}_2 ∨ -b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ p_744 ∨ b^{62, 13}_0 c in DIMACS: 17666 -17667 17668 744 -17669 0 17666 -17667 17668 744 -17670 0 17666 -17667 17668 744 17671 0 c 1-1 --> 0 c (-b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ b^{62, 12}_0 ∧ -p_744) -> (-b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ -b^{62, 13}_0) c in CNF: c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ p_744 ∨ -b^{62, 13}_2 c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ p_744 ∨ -b^{62, 13}_1 c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ p_744 ∨ -b^{62, 13}_0 c in DIMACS: 17666 17667 -17668 744 -17669 0 17666 17667 -17668 744 -17670 0 17666 17667 -17668 744 -17671 0 c 0-1 --> -1 c (-b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ -b^{62, 12}_0 ∧ -p_744) -> ( b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ b^{62, 13}_0) c in CNF: c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ p_744 ∨ b^{62, 13}_2 c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ p_744 ∨ -b^{62, 13}_1 c b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ p_744 ∨ b^{62, 13}_0 c in DIMACS: 17666 17667 17668 744 17669 0 17666 17667 17668 744 -17670 0 17666 17667 17668 744 17671 0 c -1-1 --> -2 c ( b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ b^{62, 12}_0 ∧ -p_744) -> ( b^{62, 13}_2 ∧ b^{62, 13}_1 ∧ -b^{62, 13}_0) c in CNF: c -b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ p_744 ∨ b^{62, 13}_2 c -b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ p_744 ∨ b^{62, 13}_1 c -b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ p_744 ∨ -b^{62, 13}_0 c in DIMACS: -17666 17667 -17668 744 17669 0 -17666 17667 -17668 744 17670 0 -17666 17667 -17668 744 -17671 0 c -2-1 --> break c ( b^{62, 12}_2 ∧ b^{62, 12}_1 ∧ -b^{62, 12}_0 ∧ -p_744) -> break c in CNF: c -b^{62, 12}_2 ∨ -b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ p_744 ∨ break c in DIMACS: -17666 -17667 17668 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 12}_2 ∧ -b^{62, 12}_1 ∧ -b^{62, 12}_0 ∧ true) c in CNF: c -b^{62, 12}_2 ∨ b^{62, 12}_1 ∨ b^{62, 12}_0 ∨ false c in DIMACS: -17666 17667 17668 0 c 3 does not represent an automaton state. c -(-b^{62, 12}_2 ∧ b^{62, 12}_1 ∧ b^{62, 12}_0 ∧ true) c in CNF: c b^{62, 12}_2 ∨ -b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ false c in DIMACS: 17666 -17667 -17668 0 c -3 does not represent an automaton state. c -( b^{62, 12}_2 ∧ b^{62, 12}_1 ∧ b^{62, 12}_0 ∧ true) c in CNF: c -b^{62, 12}_2 ∨ -b^{62, 12}_1 ∨ -b^{62, 12}_0 ∨ false c in DIMACS: -17666 -17667 -17668 0 c i = 13 c -2+1 --> -1 c ( b^{62, 13}_2 ∧ b^{62, 13}_1 ∧ -b^{62, 13}_0 ∧ p_806) -> ( b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ b^{62, 14}_0) c in CNF: c -b^{62, 13}_2 ∨ -b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ -p_806 ∨ b^{62, 14}_2 c -b^{62, 13}_2 ∨ -b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ -p_806 ∨ -b^{62, 14}_1 c -b^{62, 13}_2 ∨ -b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ -p_806 ∨ b^{62, 14}_0 c in DIMACS: -17669 -17670 17671 -806 17672 0 -17669 -17670 17671 -806 -17673 0 -17669 -17670 17671 -806 17674 0 c -1+1 --> 0 c ( b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ b^{62, 13}_0 ∧ p_806) -> (-b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ -b^{62, 14}_0) c in CNF: c -b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ -p_806 ∨ -b^{62, 14}_2 c -b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ -p_806 ∨ -b^{62, 14}_1 c -b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ -p_806 ∨ -b^{62, 14}_0 c in DIMACS: -17669 17670 -17671 -806 -17672 0 -17669 17670 -17671 -806 -17673 0 -17669 17670 -17671 -806 -17674 0 c 0+1 --> 1 c (-b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ -b^{62, 13}_0 ∧ p_806) -> (-b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ b^{62, 14}_0) c in CNF: c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ -p_806 ∨ -b^{62, 14}_2 c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ -p_806 ∨ -b^{62, 14}_1 c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ -p_806 ∨ b^{62, 14}_0 c in DIMACS: 17669 17670 17671 -806 -17672 0 17669 17670 17671 -806 -17673 0 17669 17670 17671 -806 17674 0 c 1+1 --> 2 c (-b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ b^{62, 13}_0 ∧ p_806) -> (-b^{62, 14}_2 ∧ b^{62, 14}_1 ∧ -b^{62, 14}_0) c in CNF: c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ -p_806 ∨ -b^{62, 14}_2 c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ -p_806 ∨ b^{62, 14}_1 c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ -p_806 ∨ -b^{62, 14}_0 c in DIMACS: 17669 17670 -17671 -806 -17672 0 17669 17670 -17671 -806 17673 0 17669 17670 -17671 -806 -17674 0 c 2+1 --> break c (-b^{62, 13}_2 ∧ b^{62, 13}_1 ∧ -b^{62, 13}_0 ∧ p_806) -> break c in CNF: c b^{62, 13}_2 ∨ -b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ -p_806 ∨ break c in DIMACS: 17669 -17670 17671 -806 1162 0 c 2-1 --> 1 c (-b^{62, 13}_2 ∧ b^{62, 13}_1 ∧ -b^{62, 13}_0 ∧ -p_806) -> (-b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ b^{62, 14}_0) c in CNF: c b^{62, 13}_2 ∨ -b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ p_806 ∨ -b^{62, 14}_2 c b^{62, 13}_2 ∨ -b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ p_806 ∨ -b^{62, 14}_1 c b^{62, 13}_2 ∨ -b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ p_806 ∨ b^{62, 14}_0 c in DIMACS: 17669 -17670 17671 806 -17672 0 17669 -17670 17671 806 -17673 0 17669 -17670 17671 806 17674 0 c 1-1 --> 0 c (-b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ b^{62, 13}_0 ∧ -p_806) -> (-b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ -b^{62, 14}_0) c in CNF: c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ p_806 ∨ -b^{62, 14}_2 c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ p_806 ∨ -b^{62, 14}_1 c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ p_806 ∨ -b^{62, 14}_0 c in DIMACS: 17669 17670 -17671 806 -17672 0 17669 17670 -17671 806 -17673 0 17669 17670 -17671 806 -17674 0 c 0-1 --> -1 c (-b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ -b^{62, 13}_0 ∧ -p_806) -> ( b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ b^{62, 14}_0) c in CNF: c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ p_806 ∨ b^{62, 14}_2 c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ p_806 ∨ -b^{62, 14}_1 c b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ p_806 ∨ b^{62, 14}_0 c in DIMACS: 17669 17670 17671 806 17672 0 17669 17670 17671 806 -17673 0 17669 17670 17671 806 17674 0 c -1-1 --> -2 c ( b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ b^{62, 13}_0 ∧ -p_806) -> ( b^{62, 14}_2 ∧ b^{62, 14}_1 ∧ -b^{62, 14}_0) c in CNF: c -b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ p_806 ∨ b^{62, 14}_2 c -b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ p_806 ∨ b^{62, 14}_1 c -b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ p_806 ∨ -b^{62, 14}_0 c in DIMACS: -17669 17670 -17671 806 17672 0 -17669 17670 -17671 806 17673 0 -17669 17670 -17671 806 -17674 0 c -2-1 --> break c ( b^{62, 13}_2 ∧ b^{62, 13}_1 ∧ -b^{62, 13}_0 ∧ -p_806) -> break c in CNF: c -b^{62, 13}_2 ∨ -b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ p_806 ∨ break c in DIMACS: -17669 -17670 17671 806 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 13}_2 ∧ -b^{62, 13}_1 ∧ -b^{62, 13}_0 ∧ true) c in CNF: c -b^{62, 13}_2 ∨ b^{62, 13}_1 ∨ b^{62, 13}_0 ∨ false c in DIMACS: -17669 17670 17671 0 c 3 does not represent an automaton state. c -(-b^{62, 13}_2 ∧ b^{62, 13}_1 ∧ b^{62, 13}_0 ∧ true) c in CNF: c b^{62, 13}_2 ∨ -b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ false c in DIMACS: 17669 -17670 -17671 0 c -3 does not represent an automaton state. c -( b^{62, 13}_2 ∧ b^{62, 13}_1 ∧ b^{62, 13}_0 ∧ true) c in CNF: c -b^{62, 13}_2 ∨ -b^{62, 13}_1 ∨ -b^{62, 13}_0 ∨ false c in DIMACS: -17669 -17670 -17671 0 c i = 14 c -2+1 --> -1 c ( b^{62, 14}_2 ∧ b^{62, 14}_1 ∧ -b^{62, 14}_0 ∧ p_868) -> ( b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ b^{62, 15}_0) c in CNF: c -b^{62, 14}_2 ∨ -b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ -p_868 ∨ b^{62, 15}_2 c -b^{62, 14}_2 ∨ -b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ -p_868 ∨ -b^{62, 15}_1 c -b^{62, 14}_2 ∨ -b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ -p_868 ∨ b^{62, 15}_0 c in DIMACS: -17672 -17673 17674 -868 17675 0 -17672 -17673 17674 -868 -17676 0 -17672 -17673 17674 -868 17677 0 c -1+1 --> 0 c ( b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ b^{62, 14}_0 ∧ p_868) -> (-b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ -b^{62, 15}_0) c in CNF: c -b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ -p_868 ∨ -b^{62, 15}_2 c -b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ -p_868 ∨ -b^{62, 15}_1 c -b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ -p_868 ∨ -b^{62, 15}_0 c in DIMACS: -17672 17673 -17674 -868 -17675 0 -17672 17673 -17674 -868 -17676 0 -17672 17673 -17674 -868 -17677 0 c 0+1 --> 1 c (-b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ -b^{62, 14}_0 ∧ p_868) -> (-b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ b^{62, 15}_0) c in CNF: c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ -p_868 ∨ -b^{62, 15}_2 c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ -p_868 ∨ -b^{62, 15}_1 c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ -p_868 ∨ b^{62, 15}_0 c in DIMACS: 17672 17673 17674 -868 -17675 0 17672 17673 17674 -868 -17676 0 17672 17673 17674 -868 17677 0 c 1+1 --> 2 c (-b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ b^{62, 14}_0 ∧ p_868) -> (-b^{62, 15}_2 ∧ b^{62, 15}_1 ∧ -b^{62, 15}_0) c in CNF: c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ -p_868 ∨ -b^{62, 15}_2 c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ -p_868 ∨ b^{62, 15}_1 c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ -p_868 ∨ -b^{62, 15}_0 c in DIMACS: 17672 17673 -17674 -868 -17675 0 17672 17673 -17674 -868 17676 0 17672 17673 -17674 -868 -17677 0 c 2+1 --> break c (-b^{62, 14}_2 ∧ b^{62, 14}_1 ∧ -b^{62, 14}_0 ∧ p_868) -> break c in CNF: c b^{62, 14}_2 ∨ -b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ -p_868 ∨ break c in DIMACS: 17672 -17673 17674 -868 1162 0 c 2-1 --> 1 c (-b^{62, 14}_2 ∧ b^{62, 14}_1 ∧ -b^{62, 14}_0 ∧ -p_868) -> (-b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ b^{62, 15}_0) c in CNF: c b^{62, 14}_2 ∨ -b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ p_868 ∨ -b^{62, 15}_2 c b^{62, 14}_2 ∨ -b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ p_868 ∨ -b^{62, 15}_1 c b^{62, 14}_2 ∨ -b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ p_868 ∨ b^{62, 15}_0 c in DIMACS: 17672 -17673 17674 868 -17675 0 17672 -17673 17674 868 -17676 0 17672 -17673 17674 868 17677 0 c 1-1 --> 0 c (-b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ b^{62, 14}_0 ∧ -p_868) -> (-b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ -b^{62, 15}_0) c in CNF: c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ p_868 ∨ -b^{62, 15}_2 c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ p_868 ∨ -b^{62, 15}_1 c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ p_868 ∨ -b^{62, 15}_0 c in DIMACS: 17672 17673 -17674 868 -17675 0 17672 17673 -17674 868 -17676 0 17672 17673 -17674 868 -17677 0 c 0-1 --> -1 c (-b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ -b^{62, 14}_0 ∧ -p_868) -> ( b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ b^{62, 15}_0) c in CNF: c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ p_868 ∨ b^{62, 15}_2 c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ p_868 ∨ -b^{62, 15}_1 c b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ p_868 ∨ b^{62, 15}_0 c in DIMACS: 17672 17673 17674 868 17675 0 17672 17673 17674 868 -17676 0 17672 17673 17674 868 17677 0 c -1-1 --> -2 c ( b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ b^{62, 14}_0 ∧ -p_868) -> ( b^{62, 15}_2 ∧ b^{62, 15}_1 ∧ -b^{62, 15}_0) c in CNF: c -b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ p_868 ∨ b^{62, 15}_2 c -b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ p_868 ∨ b^{62, 15}_1 c -b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ p_868 ∨ -b^{62, 15}_0 c in DIMACS: -17672 17673 -17674 868 17675 0 -17672 17673 -17674 868 17676 0 -17672 17673 -17674 868 -17677 0 c -2-1 --> break c ( b^{62, 14}_2 ∧ b^{62, 14}_1 ∧ -b^{62, 14}_0 ∧ -p_868) -> break c in CNF: c -b^{62, 14}_2 ∨ -b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ p_868 ∨ break c in DIMACS: -17672 -17673 17674 868 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 14}_2 ∧ -b^{62, 14}_1 ∧ -b^{62, 14}_0 ∧ true) c in CNF: c -b^{62, 14}_2 ∨ b^{62, 14}_1 ∨ b^{62, 14}_0 ∨ false c in DIMACS: -17672 17673 17674 0 c 3 does not represent an automaton state. c -(-b^{62, 14}_2 ∧ b^{62, 14}_1 ∧ b^{62, 14}_0 ∧ true) c in CNF: c b^{62, 14}_2 ∨ -b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ false c in DIMACS: 17672 -17673 -17674 0 c -3 does not represent an automaton state. c -( b^{62, 14}_2 ∧ b^{62, 14}_1 ∧ b^{62, 14}_0 ∧ true) c in CNF: c -b^{62, 14}_2 ∨ -b^{62, 14}_1 ∨ -b^{62, 14}_0 ∨ false c in DIMACS: -17672 -17673 -17674 0 c i = 15 c -2+1 --> -1 c ( b^{62, 15}_2 ∧ b^{62, 15}_1 ∧ -b^{62, 15}_0 ∧ p_930) -> ( b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ b^{62, 16}_0) c in CNF: c -b^{62, 15}_2 ∨ -b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ -p_930 ∨ b^{62, 16}_2 c -b^{62, 15}_2 ∨ -b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ -p_930 ∨ -b^{62, 16}_1 c -b^{62, 15}_2 ∨ -b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ -p_930 ∨ b^{62, 16}_0 c in DIMACS: -17675 -17676 17677 -930 17678 0 -17675 -17676 17677 -930 -17679 0 -17675 -17676 17677 -930 17680 0 c -1+1 --> 0 c ( b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ b^{62, 15}_0 ∧ p_930) -> (-b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ -b^{62, 16}_0) c in CNF: c -b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ -p_930 ∨ -b^{62, 16}_2 c -b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ -p_930 ∨ -b^{62, 16}_1 c -b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ -p_930 ∨ -b^{62, 16}_0 c in DIMACS: -17675 17676 -17677 -930 -17678 0 -17675 17676 -17677 -930 -17679 0 -17675 17676 -17677 -930 -17680 0 c 0+1 --> 1 c (-b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ -b^{62, 15}_0 ∧ p_930) -> (-b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ b^{62, 16}_0) c in CNF: c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ -p_930 ∨ -b^{62, 16}_2 c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ -p_930 ∨ -b^{62, 16}_1 c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ -p_930 ∨ b^{62, 16}_0 c in DIMACS: 17675 17676 17677 -930 -17678 0 17675 17676 17677 -930 -17679 0 17675 17676 17677 -930 17680 0 c 1+1 --> 2 c (-b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ b^{62, 15}_0 ∧ p_930) -> (-b^{62, 16}_2 ∧ b^{62, 16}_1 ∧ -b^{62, 16}_0) c in CNF: c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ -p_930 ∨ -b^{62, 16}_2 c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ -p_930 ∨ b^{62, 16}_1 c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ -p_930 ∨ -b^{62, 16}_0 c in DIMACS: 17675 17676 -17677 -930 -17678 0 17675 17676 -17677 -930 17679 0 17675 17676 -17677 -930 -17680 0 c 2+1 --> break c (-b^{62, 15}_2 ∧ b^{62, 15}_1 ∧ -b^{62, 15}_0 ∧ p_930) -> break c in CNF: c b^{62, 15}_2 ∨ -b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ -p_930 ∨ break c in DIMACS: 17675 -17676 17677 -930 1162 0 c 2-1 --> 1 c (-b^{62, 15}_2 ∧ b^{62, 15}_1 ∧ -b^{62, 15}_0 ∧ -p_930) -> (-b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ b^{62, 16}_0) c in CNF: c b^{62, 15}_2 ∨ -b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ p_930 ∨ -b^{62, 16}_2 c b^{62, 15}_2 ∨ -b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ p_930 ∨ -b^{62, 16}_1 c b^{62, 15}_2 ∨ -b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ p_930 ∨ b^{62, 16}_0 c in DIMACS: 17675 -17676 17677 930 -17678 0 17675 -17676 17677 930 -17679 0 17675 -17676 17677 930 17680 0 c 1-1 --> 0 c (-b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ b^{62, 15}_0 ∧ -p_930) -> (-b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ -b^{62, 16}_0) c in CNF: c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ p_930 ∨ -b^{62, 16}_2 c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ p_930 ∨ -b^{62, 16}_1 c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ p_930 ∨ -b^{62, 16}_0 c in DIMACS: 17675 17676 -17677 930 -17678 0 17675 17676 -17677 930 -17679 0 17675 17676 -17677 930 -17680 0 c 0-1 --> -1 c (-b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ -b^{62, 15}_0 ∧ -p_930) -> ( b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ b^{62, 16}_0) c in CNF: c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ p_930 ∨ b^{62, 16}_2 c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ p_930 ∨ -b^{62, 16}_1 c b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ p_930 ∨ b^{62, 16}_0 c in DIMACS: 17675 17676 17677 930 17678 0 17675 17676 17677 930 -17679 0 17675 17676 17677 930 17680 0 c -1-1 --> -2 c ( b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ b^{62, 15}_0 ∧ -p_930) -> ( b^{62, 16}_2 ∧ b^{62, 16}_1 ∧ -b^{62, 16}_0) c in CNF: c -b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ p_930 ∨ b^{62, 16}_2 c -b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ p_930 ∨ b^{62, 16}_1 c -b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ p_930 ∨ -b^{62, 16}_0 c in DIMACS: -17675 17676 -17677 930 17678 0 -17675 17676 -17677 930 17679 0 -17675 17676 -17677 930 -17680 0 c -2-1 --> break c ( b^{62, 15}_2 ∧ b^{62, 15}_1 ∧ -b^{62, 15}_0 ∧ -p_930) -> break c in CNF: c -b^{62, 15}_2 ∨ -b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ p_930 ∨ break c in DIMACS: -17675 -17676 17677 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 15}_2 ∧ -b^{62, 15}_1 ∧ -b^{62, 15}_0 ∧ true) c in CNF: c -b^{62, 15}_2 ∨ b^{62, 15}_1 ∨ b^{62, 15}_0 ∨ false c in DIMACS: -17675 17676 17677 0 c 3 does not represent an automaton state. c -(-b^{62, 15}_2 ∧ b^{62, 15}_1 ∧ b^{62, 15}_0 ∧ true) c in CNF: c b^{62, 15}_2 ∨ -b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ false c in DIMACS: 17675 -17676 -17677 0 c -3 does not represent an automaton state. c -( b^{62, 15}_2 ∧ b^{62, 15}_1 ∧ b^{62, 15}_0 ∧ true) c in CNF: c -b^{62, 15}_2 ∨ -b^{62, 15}_1 ∨ -b^{62, 15}_0 ∨ false c in DIMACS: -17675 -17676 -17677 0 c i = 16 c -2+1 --> -1 c ( b^{62, 16}_2 ∧ b^{62, 16}_1 ∧ -b^{62, 16}_0 ∧ p_992) -> ( b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ b^{62, 17}_0) c in CNF: c -b^{62, 16}_2 ∨ -b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ -p_992 ∨ b^{62, 17}_2 c -b^{62, 16}_2 ∨ -b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ -p_992 ∨ -b^{62, 17}_1 c -b^{62, 16}_2 ∨ -b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ -p_992 ∨ b^{62, 17}_0 c in DIMACS: -17678 -17679 17680 -992 17681 0 -17678 -17679 17680 -992 -17682 0 -17678 -17679 17680 -992 17683 0 c -1+1 --> 0 c ( b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ b^{62, 16}_0 ∧ p_992) -> (-b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ -b^{62, 17}_0) c in CNF: c -b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ -p_992 ∨ -b^{62, 17}_2 c -b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ -p_992 ∨ -b^{62, 17}_1 c -b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ -p_992 ∨ -b^{62, 17}_0 c in DIMACS: -17678 17679 -17680 -992 -17681 0 -17678 17679 -17680 -992 -17682 0 -17678 17679 -17680 -992 -17683 0 c 0+1 --> 1 c (-b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ -b^{62, 16}_0 ∧ p_992) -> (-b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ b^{62, 17}_0) c in CNF: c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ -p_992 ∨ -b^{62, 17}_2 c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ -p_992 ∨ -b^{62, 17}_1 c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ -p_992 ∨ b^{62, 17}_0 c in DIMACS: 17678 17679 17680 -992 -17681 0 17678 17679 17680 -992 -17682 0 17678 17679 17680 -992 17683 0 c 1+1 --> 2 c (-b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ b^{62, 16}_0 ∧ p_992) -> (-b^{62, 17}_2 ∧ b^{62, 17}_1 ∧ -b^{62, 17}_0) c in CNF: c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ -p_992 ∨ -b^{62, 17}_2 c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ -p_992 ∨ b^{62, 17}_1 c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ -p_992 ∨ -b^{62, 17}_0 c in DIMACS: 17678 17679 -17680 -992 -17681 0 17678 17679 -17680 -992 17682 0 17678 17679 -17680 -992 -17683 0 c 2+1 --> break c (-b^{62, 16}_2 ∧ b^{62, 16}_1 ∧ -b^{62, 16}_0 ∧ p_992) -> break c in CNF: c b^{62, 16}_2 ∨ -b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ -p_992 ∨ break c in DIMACS: 17678 -17679 17680 -992 1162 0 c 2-1 --> 1 c (-b^{62, 16}_2 ∧ b^{62, 16}_1 ∧ -b^{62, 16}_0 ∧ -p_992) -> (-b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ b^{62, 17}_0) c in CNF: c b^{62, 16}_2 ∨ -b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ p_992 ∨ -b^{62, 17}_2 c b^{62, 16}_2 ∨ -b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ p_992 ∨ -b^{62, 17}_1 c b^{62, 16}_2 ∨ -b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ p_992 ∨ b^{62, 17}_0 c in DIMACS: 17678 -17679 17680 992 -17681 0 17678 -17679 17680 992 -17682 0 17678 -17679 17680 992 17683 0 c 1-1 --> 0 c (-b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ b^{62, 16}_0 ∧ -p_992) -> (-b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ -b^{62, 17}_0) c in CNF: c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ p_992 ∨ -b^{62, 17}_2 c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ p_992 ∨ -b^{62, 17}_1 c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ p_992 ∨ -b^{62, 17}_0 c in DIMACS: 17678 17679 -17680 992 -17681 0 17678 17679 -17680 992 -17682 0 17678 17679 -17680 992 -17683 0 c 0-1 --> -1 c (-b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ -b^{62, 16}_0 ∧ -p_992) -> ( b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ b^{62, 17}_0) c in CNF: c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ p_992 ∨ b^{62, 17}_2 c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ p_992 ∨ -b^{62, 17}_1 c b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ p_992 ∨ b^{62, 17}_0 c in DIMACS: 17678 17679 17680 992 17681 0 17678 17679 17680 992 -17682 0 17678 17679 17680 992 17683 0 c -1-1 --> -2 c ( b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ b^{62, 16}_0 ∧ -p_992) -> ( b^{62, 17}_2 ∧ b^{62, 17}_1 ∧ -b^{62, 17}_0) c in CNF: c -b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ p_992 ∨ b^{62, 17}_2 c -b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ p_992 ∨ b^{62, 17}_1 c -b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ p_992 ∨ -b^{62, 17}_0 c in DIMACS: -17678 17679 -17680 992 17681 0 -17678 17679 -17680 992 17682 0 -17678 17679 -17680 992 -17683 0 c -2-1 --> break c ( b^{62, 16}_2 ∧ b^{62, 16}_1 ∧ -b^{62, 16}_0 ∧ -p_992) -> break c in CNF: c -b^{62, 16}_2 ∨ -b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ p_992 ∨ break c in DIMACS: -17678 -17679 17680 992 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 16}_2 ∧ -b^{62, 16}_1 ∧ -b^{62, 16}_0 ∧ true) c in CNF: c -b^{62, 16}_2 ∨ b^{62, 16}_1 ∨ b^{62, 16}_0 ∨ false c in DIMACS: -17678 17679 17680 0 c 3 does not represent an automaton state. c -(-b^{62, 16}_2 ∧ b^{62, 16}_1 ∧ b^{62, 16}_0 ∧ true) c in CNF: c b^{62, 16}_2 ∨ -b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ false c in DIMACS: 17678 -17679 -17680 0 c -3 does not represent an automaton state. c -( b^{62, 16}_2 ∧ b^{62, 16}_1 ∧ b^{62, 16}_0 ∧ true) c in CNF: c -b^{62, 16}_2 ∨ -b^{62, 16}_1 ∨ -b^{62, 16}_0 ∨ false c in DIMACS: -17678 -17679 -17680 0 c i = 17 c -2+1 --> -1 c ( b^{62, 17}_2 ∧ b^{62, 17}_1 ∧ -b^{62, 17}_0 ∧ p_1054) -> ( b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ b^{62, 18}_0) c in CNF: c -b^{62, 17}_2 ∨ -b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ -p_1054 ∨ b^{62, 18}_2 c -b^{62, 17}_2 ∨ -b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ -p_1054 ∨ -b^{62, 18}_1 c -b^{62, 17}_2 ∨ -b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ -p_1054 ∨ b^{62, 18}_0 c in DIMACS: -17681 -17682 17683 -1054 17684 0 -17681 -17682 17683 -1054 -17685 0 -17681 -17682 17683 -1054 17686 0 c -1+1 --> 0 c ( b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ b^{62, 17}_0 ∧ p_1054) -> (-b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ -b^{62, 18}_0) c in CNF: c -b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ -p_1054 ∨ -b^{62, 18}_2 c -b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ -p_1054 ∨ -b^{62, 18}_1 c -b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ -p_1054 ∨ -b^{62, 18}_0 c in DIMACS: -17681 17682 -17683 -1054 -17684 0 -17681 17682 -17683 -1054 -17685 0 -17681 17682 -17683 -1054 -17686 0 c 0+1 --> 1 c (-b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ -b^{62, 17}_0 ∧ p_1054) -> (-b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ b^{62, 18}_0) c in CNF: c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ -p_1054 ∨ -b^{62, 18}_2 c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ -p_1054 ∨ -b^{62, 18}_1 c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ -p_1054 ∨ b^{62, 18}_0 c in DIMACS: 17681 17682 17683 -1054 -17684 0 17681 17682 17683 -1054 -17685 0 17681 17682 17683 -1054 17686 0 c 1+1 --> 2 c (-b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ b^{62, 17}_0 ∧ p_1054) -> (-b^{62, 18}_2 ∧ b^{62, 18}_1 ∧ -b^{62, 18}_0) c in CNF: c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ -p_1054 ∨ -b^{62, 18}_2 c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ -p_1054 ∨ b^{62, 18}_1 c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ -p_1054 ∨ -b^{62, 18}_0 c in DIMACS: 17681 17682 -17683 -1054 -17684 0 17681 17682 -17683 -1054 17685 0 17681 17682 -17683 -1054 -17686 0 c 2+1 --> break c (-b^{62, 17}_2 ∧ b^{62, 17}_1 ∧ -b^{62, 17}_0 ∧ p_1054) -> break c in CNF: c b^{62, 17}_2 ∨ -b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ -p_1054 ∨ break c in DIMACS: 17681 -17682 17683 -1054 1162 0 c 2-1 --> 1 c (-b^{62, 17}_2 ∧ b^{62, 17}_1 ∧ -b^{62, 17}_0 ∧ -p_1054) -> (-b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ b^{62, 18}_0) c in CNF: c b^{62, 17}_2 ∨ -b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ p_1054 ∨ -b^{62, 18}_2 c b^{62, 17}_2 ∨ -b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ p_1054 ∨ -b^{62, 18}_1 c b^{62, 17}_2 ∨ -b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ p_1054 ∨ b^{62, 18}_0 c in DIMACS: 17681 -17682 17683 1054 -17684 0 17681 -17682 17683 1054 -17685 0 17681 -17682 17683 1054 17686 0 c 1-1 --> 0 c (-b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ b^{62, 17}_0 ∧ -p_1054) -> (-b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ -b^{62, 18}_0) c in CNF: c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ p_1054 ∨ -b^{62, 18}_2 c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ p_1054 ∨ -b^{62, 18}_1 c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ p_1054 ∨ -b^{62, 18}_0 c in DIMACS: 17681 17682 -17683 1054 -17684 0 17681 17682 -17683 1054 -17685 0 17681 17682 -17683 1054 -17686 0 c 0-1 --> -1 c (-b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ -b^{62, 17}_0 ∧ -p_1054) -> ( b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ b^{62, 18}_0) c in CNF: c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ p_1054 ∨ b^{62, 18}_2 c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ p_1054 ∨ -b^{62, 18}_1 c b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ p_1054 ∨ b^{62, 18}_0 c in DIMACS: 17681 17682 17683 1054 17684 0 17681 17682 17683 1054 -17685 0 17681 17682 17683 1054 17686 0 c -1-1 --> -2 c ( b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ b^{62, 17}_0 ∧ -p_1054) -> ( b^{62, 18}_2 ∧ b^{62, 18}_1 ∧ -b^{62, 18}_0) c in CNF: c -b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ p_1054 ∨ b^{62, 18}_2 c -b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ p_1054 ∨ b^{62, 18}_1 c -b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ p_1054 ∨ -b^{62, 18}_0 c in DIMACS: -17681 17682 -17683 1054 17684 0 -17681 17682 -17683 1054 17685 0 -17681 17682 -17683 1054 -17686 0 c -2-1 --> break c ( b^{62, 17}_2 ∧ b^{62, 17}_1 ∧ -b^{62, 17}_0 ∧ -p_1054) -> break c in CNF: c -b^{62, 17}_2 ∨ -b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ p_1054 ∨ break c in DIMACS: -17681 -17682 17683 1054 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 17}_2 ∧ -b^{62, 17}_1 ∧ -b^{62, 17}_0 ∧ true) c in CNF: c -b^{62, 17}_2 ∨ b^{62, 17}_1 ∨ b^{62, 17}_0 ∨ false c in DIMACS: -17681 17682 17683 0 c 3 does not represent an automaton state. c -(-b^{62, 17}_2 ∧ b^{62, 17}_1 ∧ b^{62, 17}_0 ∧ true) c in CNF: c b^{62, 17}_2 ∨ -b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ false c in DIMACS: 17681 -17682 -17683 0 c -3 does not represent an automaton state. c -( b^{62, 17}_2 ∧ b^{62, 17}_1 ∧ b^{62, 17}_0 ∧ true) c in CNF: c -b^{62, 17}_2 ∨ -b^{62, 17}_1 ∨ -b^{62, 17}_0 ∨ false c in DIMACS: -17681 -17682 -17683 0 c i = 18 c -2+1 --> -1 c ( b^{62, 18}_2 ∧ b^{62, 18}_1 ∧ -b^{62, 18}_0 ∧ p_1116) -> ( b^{62, 19}_2 ∧ -b^{62, 19}_1 ∧ b^{62, 19}_0) c in CNF: c -b^{62, 18}_2 ∨ -b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ -p_1116 ∨ b^{62, 19}_2 c -b^{62, 18}_2 ∨ -b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ -p_1116 ∨ -b^{62, 19}_1 c -b^{62, 18}_2 ∨ -b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ -p_1116 ∨ b^{62, 19}_0 c in DIMACS: -17684 -17685 17686 -1116 17687 0 -17684 -17685 17686 -1116 -17688 0 -17684 -17685 17686 -1116 17689 0 c -1+1 --> 0 c ( b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ b^{62, 18}_0 ∧ p_1116) -> (-b^{62, 19}_2 ∧ -b^{62, 19}_1 ∧ -b^{62, 19}_0) c in CNF: c -b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ -p_1116 ∨ -b^{62, 19}_2 c -b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ -p_1116 ∨ -b^{62, 19}_1 c -b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ -p_1116 ∨ -b^{62, 19}_0 c in DIMACS: -17684 17685 -17686 -1116 -17687 0 -17684 17685 -17686 -1116 -17688 0 -17684 17685 -17686 -1116 -17689 0 c 0+1 --> 1 c (-b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ -b^{62, 18}_0 ∧ p_1116) -> (-b^{62, 19}_2 ∧ -b^{62, 19}_1 ∧ b^{62, 19}_0) c in CNF: c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ -p_1116 ∨ -b^{62, 19}_2 c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ -p_1116 ∨ -b^{62, 19}_1 c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ -p_1116 ∨ b^{62, 19}_0 c in DIMACS: 17684 17685 17686 -1116 -17687 0 17684 17685 17686 -1116 -17688 0 17684 17685 17686 -1116 17689 0 c 1+1 --> 2 c (-b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ b^{62, 18}_0 ∧ p_1116) -> (-b^{62, 19}_2 ∧ b^{62, 19}_1 ∧ -b^{62, 19}_0) c in CNF: c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ -p_1116 ∨ -b^{62, 19}_2 c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ -p_1116 ∨ b^{62, 19}_1 c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ -p_1116 ∨ -b^{62, 19}_0 c in DIMACS: 17684 17685 -17686 -1116 -17687 0 17684 17685 -17686 -1116 17688 0 17684 17685 -17686 -1116 -17689 0 c 2+1 --> break c (-b^{62, 18}_2 ∧ b^{62, 18}_1 ∧ -b^{62, 18}_0 ∧ p_1116) -> break c in CNF: c b^{62, 18}_2 ∨ -b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ -p_1116 ∨ break c in DIMACS: 17684 -17685 17686 -1116 1162 0 c 2-1 --> 1 c (-b^{62, 18}_2 ∧ b^{62, 18}_1 ∧ -b^{62, 18}_0 ∧ -p_1116) -> (-b^{62, 19}_2 ∧ -b^{62, 19}_1 ∧ b^{62, 19}_0) c in CNF: c b^{62, 18}_2 ∨ -b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ p_1116 ∨ -b^{62, 19}_2 c b^{62, 18}_2 ∨ -b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ p_1116 ∨ -b^{62, 19}_1 c b^{62, 18}_2 ∨ -b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ p_1116 ∨ b^{62, 19}_0 c in DIMACS: 17684 -17685 17686 1116 -17687 0 17684 -17685 17686 1116 -17688 0 17684 -17685 17686 1116 17689 0 c 1-1 --> 0 c (-b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ b^{62, 18}_0 ∧ -p_1116) -> (-b^{62, 19}_2 ∧ -b^{62, 19}_1 ∧ -b^{62, 19}_0) c in CNF: c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ p_1116 ∨ -b^{62, 19}_2 c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ p_1116 ∨ -b^{62, 19}_1 c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ p_1116 ∨ -b^{62, 19}_0 c in DIMACS: 17684 17685 -17686 1116 -17687 0 17684 17685 -17686 1116 -17688 0 17684 17685 -17686 1116 -17689 0 c 0-1 --> -1 c (-b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ -b^{62, 18}_0 ∧ -p_1116) -> ( b^{62, 19}_2 ∧ -b^{62, 19}_1 ∧ b^{62, 19}_0) c in CNF: c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ p_1116 ∨ b^{62, 19}_2 c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ p_1116 ∨ -b^{62, 19}_1 c b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ p_1116 ∨ b^{62, 19}_0 c in DIMACS: 17684 17685 17686 1116 17687 0 17684 17685 17686 1116 -17688 0 17684 17685 17686 1116 17689 0 c -1-1 --> -2 c ( b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ b^{62, 18}_0 ∧ -p_1116) -> ( b^{62, 19}_2 ∧ b^{62, 19}_1 ∧ -b^{62, 19}_0) c in CNF: c -b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ p_1116 ∨ b^{62, 19}_2 c -b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ p_1116 ∨ b^{62, 19}_1 c -b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ p_1116 ∨ -b^{62, 19}_0 c in DIMACS: -17684 17685 -17686 1116 17687 0 -17684 17685 -17686 1116 17688 0 -17684 17685 -17686 1116 -17689 0 c -2-1 --> break c ( b^{62, 18}_2 ∧ b^{62, 18}_1 ∧ -b^{62, 18}_0 ∧ -p_1116) -> break c in CNF: c -b^{62, 18}_2 ∨ -b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ p_1116 ∨ break c in DIMACS: -17684 -17685 17686 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{62, 18}_2 ∧ -b^{62, 18}_1 ∧ -b^{62, 18}_0 ∧ true) c in CNF: c -b^{62, 18}_2 ∨ b^{62, 18}_1 ∨ b^{62, 18}_0 ∨ false c in DIMACS: -17684 17685 17686 0 c 3 does not represent an automaton state. c -(-b^{62, 18}_2 ∧ b^{62, 18}_1 ∧ b^{62, 18}_0 ∧ true) c in CNF: c b^{62, 18}_2 ∨ -b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ false c in DIMACS: 17684 -17685 -17686 0 c -3 does not represent an automaton state. c -( b^{62, 18}_2 ∧ b^{62, 18}_1 ∧ b^{62, 18}_0 ∧ true) c in CNF: c -b^{62, 18}_2 ∨ -b^{62, 18}_1 ∨ -b^{62, 18}_0 ∨ false c in DIMACS: -17684 -17685 -17686 0 c INIT for k = 63 c -b^{63, 1}_2 c -b^{63, 1}_1 c -b^{63, 1}_0 c in DIMACS: -17690 0 -17691 0 -17692 0 c Transitions for k = 63 c i = 1 c -2+1 --> -1 c ( b^{63, 1}_2 ∧ b^{63, 1}_1 ∧ -b^{63, 1}_0 ∧ p_63) -> ( b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ b^{63, 2}_0) c in CNF: c -b^{63, 1}_2 ∨ -b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ -p_63 ∨ b^{63, 2}_2 c -b^{63, 1}_2 ∨ -b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ -p_63 ∨ -b^{63, 2}_1 c -b^{63, 1}_2 ∨ -b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ -p_63 ∨ b^{63, 2}_0 c in DIMACS: -17690 -17691 17692 -63 17693 0 -17690 -17691 17692 -63 -17694 0 -17690 -17691 17692 -63 17695 0 c -1+1 --> 0 c ( b^{63, 1}_2 ∧ -b^{63, 1}_1 ∧ b^{63, 1}_0 ∧ p_63) -> (-b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ -b^{63, 2}_0) c in CNF: c -b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ -p_63 ∨ -b^{63, 2}_2 c -b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ -p_63 ∨ -b^{63, 2}_1 c -b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ -p_63 ∨ -b^{63, 2}_0 c in DIMACS: -17690 17691 -17692 -63 -17693 0 -17690 17691 -17692 -63 -17694 0 -17690 17691 -17692 -63 -17695 0 c 0+1 --> 1 c (-b^{63, 1}_2 ∧ -b^{63, 1}_1 ∧ -b^{63, 1}_0 ∧ p_63) -> (-b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ b^{63, 2}_0) c in CNF: c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ -p_63 ∨ -b^{63, 2}_2 c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ -p_63 ∨ -b^{63, 2}_1 c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ -p_63 ∨ b^{63, 2}_0 c in DIMACS: 17690 17691 17692 -63 -17693 0 17690 17691 17692 -63 -17694 0 17690 17691 17692 -63 17695 0 c 1+1 --> 2 c (-b^{63, 1}_2 ∧ -b^{63, 1}_1 ∧ b^{63, 1}_0 ∧ p_63) -> (-b^{63, 2}_2 ∧ b^{63, 2}_1 ∧ -b^{63, 2}_0) c in CNF: c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ -p_63 ∨ -b^{63, 2}_2 c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ -p_63 ∨ b^{63, 2}_1 c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ -p_63 ∨ -b^{63, 2}_0 c in DIMACS: 17690 17691 -17692 -63 -17693 0 17690 17691 -17692 -63 17694 0 17690 17691 -17692 -63 -17695 0 c 2+1 --> break c (-b^{63, 1}_2 ∧ b^{63, 1}_1 ∧ -b^{63, 1}_0 ∧ p_63) -> break c in CNF: c b^{63, 1}_2 ∨ -b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ -p_63 ∨ break c in DIMACS: 17690 -17691 17692 -63 1162 0 c 2-1 --> 1 c (-b^{63, 1}_2 ∧ b^{63, 1}_1 ∧ -b^{63, 1}_0 ∧ -p_63) -> (-b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ b^{63, 2}_0) c in CNF: c b^{63, 1}_2 ∨ -b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ p_63 ∨ -b^{63, 2}_2 c b^{63, 1}_2 ∨ -b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ p_63 ∨ -b^{63, 2}_1 c b^{63, 1}_2 ∨ -b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ p_63 ∨ b^{63, 2}_0 c in DIMACS: 17690 -17691 17692 63 -17693 0 17690 -17691 17692 63 -17694 0 17690 -17691 17692 63 17695 0 c 1-1 --> 0 c (-b^{63, 1}_2 ∧ -b^{63, 1}_1 ∧ b^{63, 1}_0 ∧ -p_63) -> (-b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ -b^{63, 2}_0) c in CNF: c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ p_63 ∨ -b^{63, 2}_2 c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ p_63 ∨ -b^{63, 2}_1 c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ p_63 ∨ -b^{63, 2}_0 c in DIMACS: 17690 17691 -17692 63 -17693 0 17690 17691 -17692 63 -17694 0 17690 17691 -17692 63 -17695 0 c 0-1 --> -1 c (-b^{63, 1}_2 ∧ -b^{63, 1}_1 ∧ -b^{63, 1}_0 ∧ -p_63) -> ( b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ b^{63, 2}_0) c in CNF: c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ p_63 ∨ b^{63, 2}_2 c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ p_63 ∨ -b^{63, 2}_1 c b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ p_63 ∨ b^{63, 2}_0 c in DIMACS: 17690 17691 17692 63 17693 0 17690 17691 17692 63 -17694 0 17690 17691 17692 63 17695 0 c -1-1 --> -2 c ( b^{63, 1}_2 ∧ -b^{63, 1}_1 ∧ b^{63, 1}_0 ∧ -p_63) -> ( b^{63, 2}_2 ∧ b^{63, 2}_1 ∧ -b^{63, 2}_0) c in CNF: c -b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ p_63 ∨ b^{63, 2}_2 c -b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ p_63 ∨ b^{63, 2}_1 c -b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ p_63 ∨ -b^{63, 2}_0 c in DIMACS: -17690 17691 -17692 63 17693 0 -17690 17691 -17692 63 17694 0 -17690 17691 -17692 63 -17695 0 c -2-1 --> break c ( b^{63, 1}_2 ∧ b^{63, 1}_1 ∧ -b^{63, 1}_0 ∧ -p_63) -> break c in CNF: c -b^{63, 1}_2 ∨ -b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ p_63 ∨ break c in DIMACS: -17690 -17691 17692 63 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 1}_2 ∧ -b^{63, 1}_1 ∧ -b^{63, 1}_0 ∧ true) c in CNF: c -b^{63, 1}_2 ∨ b^{63, 1}_1 ∨ b^{63, 1}_0 ∨ false c in DIMACS: -17690 17691 17692 0 c 3 does not represent an automaton state. c -(-b^{63, 1}_2 ∧ b^{63, 1}_1 ∧ b^{63, 1}_0 ∧ true) c in CNF: c b^{63, 1}_2 ∨ -b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ false c in DIMACS: 17690 -17691 -17692 0 c -3 does not represent an automaton state. c -( b^{63, 1}_2 ∧ b^{63, 1}_1 ∧ b^{63, 1}_0 ∧ true) c in CNF: c -b^{63, 1}_2 ∨ -b^{63, 1}_1 ∨ -b^{63, 1}_0 ∨ false c in DIMACS: -17690 -17691 -17692 0 c i = 2 c -2+1 --> -1 c ( b^{63, 2}_2 ∧ b^{63, 2}_1 ∧ -b^{63, 2}_0 ∧ p_126) -> ( b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ b^{63, 3}_0) c in CNF: c -b^{63, 2}_2 ∨ -b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ -p_126 ∨ b^{63, 3}_2 c -b^{63, 2}_2 ∨ -b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ -p_126 ∨ -b^{63, 3}_1 c -b^{63, 2}_2 ∨ -b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ -p_126 ∨ b^{63, 3}_0 c in DIMACS: -17693 -17694 17695 -126 17696 0 -17693 -17694 17695 -126 -17697 0 -17693 -17694 17695 -126 17698 0 c -1+1 --> 0 c ( b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ b^{63, 2}_0 ∧ p_126) -> (-b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ -b^{63, 3}_0) c in CNF: c -b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ -p_126 ∨ -b^{63, 3}_2 c -b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ -p_126 ∨ -b^{63, 3}_1 c -b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ -p_126 ∨ -b^{63, 3}_0 c in DIMACS: -17693 17694 -17695 -126 -17696 0 -17693 17694 -17695 -126 -17697 0 -17693 17694 -17695 -126 -17698 0 c 0+1 --> 1 c (-b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ -b^{63, 2}_0 ∧ p_126) -> (-b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ b^{63, 3}_0) c in CNF: c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ -p_126 ∨ -b^{63, 3}_2 c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ -p_126 ∨ -b^{63, 3}_1 c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ -p_126 ∨ b^{63, 3}_0 c in DIMACS: 17693 17694 17695 -126 -17696 0 17693 17694 17695 -126 -17697 0 17693 17694 17695 -126 17698 0 c 1+1 --> 2 c (-b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ b^{63, 2}_0 ∧ p_126) -> (-b^{63, 3}_2 ∧ b^{63, 3}_1 ∧ -b^{63, 3}_0) c in CNF: c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ -p_126 ∨ -b^{63, 3}_2 c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ -p_126 ∨ b^{63, 3}_1 c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ -p_126 ∨ -b^{63, 3}_0 c in DIMACS: 17693 17694 -17695 -126 -17696 0 17693 17694 -17695 -126 17697 0 17693 17694 -17695 -126 -17698 0 c 2+1 --> break c (-b^{63, 2}_2 ∧ b^{63, 2}_1 ∧ -b^{63, 2}_0 ∧ p_126) -> break c in CNF: c b^{63, 2}_2 ∨ -b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ -p_126 ∨ break c in DIMACS: 17693 -17694 17695 -126 1162 0 c 2-1 --> 1 c (-b^{63, 2}_2 ∧ b^{63, 2}_1 ∧ -b^{63, 2}_0 ∧ -p_126) -> (-b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ b^{63, 3}_0) c in CNF: c b^{63, 2}_2 ∨ -b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ p_126 ∨ -b^{63, 3}_2 c b^{63, 2}_2 ∨ -b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ p_126 ∨ -b^{63, 3}_1 c b^{63, 2}_2 ∨ -b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ p_126 ∨ b^{63, 3}_0 c in DIMACS: 17693 -17694 17695 126 -17696 0 17693 -17694 17695 126 -17697 0 17693 -17694 17695 126 17698 0 c 1-1 --> 0 c (-b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ b^{63, 2}_0 ∧ -p_126) -> (-b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ -b^{63, 3}_0) c in CNF: c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ p_126 ∨ -b^{63, 3}_2 c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ p_126 ∨ -b^{63, 3}_1 c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ p_126 ∨ -b^{63, 3}_0 c in DIMACS: 17693 17694 -17695 126 -17696 0 17693 17694 -17695 126 -17697 0 17693 17694 -17695 126 -17698 0 c 0-1 --> -1 c (-b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ -b^{63, 2}_0 ∧ -p_126) -> ( b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ b^{63, 3}_0) c in CNF: c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ p_126 ∨ b^{63, 3}_2 c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ p_126 ∨ -b^{63, 3}_1 c b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ p_126 ∨ b^{63, 3}_0 c in DIMACS: 17693 17694 17695 126 17696 0 17693 17694 17695 126 -17697 0 17693 17694 17695 126 17698 0 c -1-1 --> -2 c ( b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ b^{63, 2}_0 ∧ -p_126) -> ( b^{63, 3}_2 ∧ b^{63, 3}_1 ∧ -b^{63, 3}_0) c in CNF: c -b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ p_126 ∨ b^{63, 3}_2 c -b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ p_126 ∨ b^{63, 3}_1 c -b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ p_126 ∨ -b^{63, 3}_0 c in DIMACS: -17693 17694 -17695 126 17696 0 -17693 17694 -17695 126 17697 0 -17693 17694 -17695 126 -17698 0 c -2-1 --> break c ( b^{63, 2}_2 ∧ b^{63, 2}_1 ∧ -b^{63, 2}_0 ∧ -p_126) -> break c in CNF: c -b^{63, 2}_2 ∨ -b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ p_126 ∨ break c in DIMACS: -17693 -17694 17695 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 2}_2 ∧ -b^{63, 2}_1 ∧ -b^{63, 2}_0 ∧ true) c in CNF: c -b^{63, 2}_2 ∨ b^{63, 2}_1 ∨ b^{63, 2}_0 ∨ false c in DIMACS: -17693 17694 17695 0 c 3 does not represent an automaton state. c -(-b^{63, 2}_2 ∧ b^{63, 2}_1 ∧ b^{63, 2}_0 ∧ true) c in CNF: c b^{63, 2}_2 ∨ -b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ false c in DIMACS: 17693 -17694 -17695 0 c -3 does not represent an automaton state. c -( b^{63, 2}_2 ∧ b^{63, 2}_1 ∧ b^{63, 2}_0 ∧ true) c in CNF: c -b^{63, 2}_2 ∨ -b^{63, 2}_1 ∨ -b^{63, 2}_0 ∨ false c in DIMACS: -17693 -17694 -17695 0 c i = 3 c -2+1 --> -1 c ( b^{63, 3}_2 ∧ b^{63, 3}_1 ∧ -b^{63, 3}_0 ∧ p_189) -> ( b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ b^{63, 4}_0) c in CNF: c -b^{63, 3}_2 ∨ -b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ -p_189 ∨ b^{63, 4}_2 c -b^{63, 3}_2 ∨ -b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ -p_189 ∨ -b^{63, 4}_1 c -b^{63, 3}_2 ∨ -b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ -p_189 ∨ b^{63, 4}_0 c in DIMACS: -17696 -17697 17698 -189 17699 0 -17696 -17697 17698 -189 -17700 0 -17696 -17697 17698 -189 17701 0 c -1+1 --> 0 c ( b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ b^{63, 3}_0 ∧ p_189) -> (-b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ -b^{63, 4}_0) c in CNF: c -b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ -p_189 ∨ -b^{63, 4}_2 c -b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ -p_189 ∨ -b^{63, 4}_1 c -b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ -p_189 ∨ -b^{63, 4}_0 c in DIMACS: -17696 17697 -17698 -189 -17699 0 -17696 17697 -17698 -189 -17700 0 -17696 17697 -17698 -189 -17701 0 c 0+1 --> 1 c (-b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ -b^{63, 3}_0 ∧ p_189) -> (-b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ b^{63, 4}_0) c in CNF: c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ -p_189 ∨ -b^{63, 4}_2 c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ -p_189 ∨ -b^{63, 4}_1 c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ -p_189 ∨ b^{63, 4}_0 c in DIMACS: 17696 17697 17698 -189 -17699 0 17696 17697 17698 -189 -17700 0 17696 17697 17698 -189 17701 0 c 1+1 --> 2 c (-b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ b^{63, 3}_0 ∧ p_189) -> (-b^{63, 4}_2 ∧ b^{63, 4}_1 ∧ -b^{63, 4}_0) c in CNF: c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ -p_189 ∨ -b^{63, 4}_2 c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ -p_189 ∨ b^{63, 4}_1 c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ -p_189 ∨ -b^{63, 4}_0 c in DIMACS: 17696 17697 -17698 -189 -17699 0 17696 17697 -17698 -189 17700 0 17696 17697 -17698 -189 -17701 0 c 2+1 --> break c (-b^{63, 3}_2 ∧ b^{63, 3}_1 ∧ -b^{63, 3}_0 ∧ p_189) -> break c in CNF: c b^{63, 3}_2 ∨ -b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ -p_189 ∨ break c in DIMACS: 17696 -17697 17698 -189 1162 0 c 2-1 --> 1 c (-b^{63, 3}_2 ∧ b^{63, 3}_1 ∧ -b^{63, 3}_0 ∧ -p_189) -> (-b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ b^{63, 4}_0) c in CNF: c b^{63, 3}_2 ∨ -b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ p_189 ∨ -b^{63, 4}_2 c b^{63, 3}_2 ∨ -b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ p_189 ∨ -b^{63, 4}_1 c b^{63, 3}_2 ∨ -b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ p_189 ∨ b^{63, 4}_0 c in DIMACS: 17696 -17697 17698 189 -17699 0 17696 -17697 17698 189 -17700 0 17696 -17697 17698 189 17701 0 c 1-1 --> 0 c (-b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ b^{63, 3}_0 ∧ -p_189) -> (-b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ -b^{63, 4}_0) c in CNF: c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ p_189 ∨ -b^{63, 4}_2 c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ p_189 ∨ -b^{63, 4}_1 c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ p_189 ∨ -b^{63, 4}_0 c in DIMACS: 17696 17697 -17698 189 -17699 0 17696 17697 -17698 189 -17700 0 17696 17697 -17698 189 -17701 0 c 0-1 --> -1 c (-b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ -b^{63, 3}_0 ∧ -p_189) -> ( b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ b^{63, 4}_0) c in CNF: c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ p_189 ∨ b^{63, 4}_2 c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ p_189 ∨ -b^{63, 4}_1 c b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ p_189 ∨ b^{63, 4}_0 c in DIMACS: 17696 17697 17698 189 17699 0 17696 17697 17698 189 -17700 0 17696 17697 17698 189 17701 0 c -1-1 --> -2 c ( b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ b^{63, 3}_0 ∧ -p_189) -> ( b^{63, 4}_2 ∧ b^{63, 4}_1 ∧ -b^{63, 4}_0) c in CNF: c -b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ p_189 ∨ b^{63, 4}_2 c -b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ p_189 ∨ b^{63, 4}_1 c -b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ p_189 ∨ -b^{63, 4}_0 c in DIMACS: -17696 17697 -17698 189 17699 0 -17696 17697 -17698 189 17700 0 -17696 17697 -17698 189 -17701 0 c -2-1 --> break c ( b^{63, 3}_2 ∧ b^{63, 3}_1 ∧ -b^{63, 3}_0 ∧ -p_189) -> break c in CNF: c -b^{63, 3}_2 ∨ -b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ p_189 ∨ break c in DIMACS: -17696 -17697 17698 189 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 3}_2 ∧ -b^{63, 3}_1 ∧ -b^{63, 3}_0 ∧ true) c in CNF: c -b^{63, 3}_2 ∨ b^{63, 3}_1 ∨ b^{63, 3}_0 ∨ false c in DIMACS: -17696 17697 17698 0 c 3 does not represent an automaton state. c -(-b^{63, 3}_2 ∧ b^{63, 3}_1 ∧ b^{63, 3}_0 ∧ true) c in CNF: c b^{63, 3}_2 ∨ -b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ false c in DIMACS: 17696 -17697 -17698 0 c -3 does not represent an automaton state. c -( b^{63, 3}_2 ∧ b^{63, 3}_1 ∧ b^{63, 3}_0 ∧ true) c in CNF: c -b^{63, 3}_2 ∨ -b^{63, 3}_1 ∨ -b^{63, 3}_0 ∨ false c in DIMACS: -17696 -17697 -17698 0 c i = 4 c -2+1 --> -1 c ( b^{63, 4}_2 ∧ b^{63, 4}_1 ∧ -b^{63, 4}_0 ∧ p_252) -> ( b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ b^{63, 5}_0) c in CNF: c -b^{63, 4}_2 ∨ -b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ -p_252 ∨ b^{63, 5}_2 c -b^{63, 4}_2 ∨ -b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ -p_252 ∨ -b^{63, 5}_1 c -b^{63, 4}_2 ∨ -b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ -p_252 ∨ b^{63, 5}_0 c in DIMACS: -17699 -17700 17701 -252 17702 0 -17699 -17700 17701 -252 -17703 0 -17699 -17700 17701 -252 17704 0 c -1+1 --> 0 c ( b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ b^{63, 4}_0 ∧ p_252) -> (-b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ -b^{63, 5}_0) c in CNF: c -b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ -p_252 ∨ -b^{63, 5}_2 c -b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ -p_252 ∨ -b^{63, 5}_1 c -b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ -p_252 ∨ -b^{63, 5}_0 c in DIMACS: -17699 17700 -17701 -252 -17702 0 -17699 17700 -17701 -252 -17703 0 -17699 17700 -17701 -252 -17704 0 c 0+1 --> 1 c (-b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ -b^{63, 4}_0 ∧ p_252) -> (-b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ b^{63, 5}_0) c in CNF: c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ -p_252 ∨ -b^{63, 5}_2 c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ -p_252 ∨ -b^{63, 5}_1 c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ -p_252 ∨ b^{63, 5}_0 c in DIMACS: 17699 17700 17701 -252 -17702 0 17699 17700 17701 -252 -17703 0 17699 17700 17701 -252 17704 0 c 1+1 --> 2 c (-b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ b^{63, 4}_0 ∧ p_252) -> (-b^{63, 5}_2 ∧ b^{63, 5}_1 ∧ -b^{63, 5}_0) c in CNF: c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ -p_252 ∨ -b^{63, 5}_2 c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ -p_252 ∨ b^{63, 5}_1 c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ -p_252 ∨ -b^{63, 5}_0 c in DIMACS: 17699 17700 -17701 -252 -17702 0 17699 17700 -17701 -252 17703 0 17699 17700 -17701 -252 -17704 0 c 2+1 --> break c (-b^{63, 4}_2 ∧ b^{63, 4}_1 ∧ -b^{63, 4}_0 ∧ p_252) -> break c in CNF: c b^{63, 4}_2 ∨ -b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ -p_252 ∨ break c in DIMACS: 17699 -17700 17701 -252 1162 0 c 2-1 --> 1 c (-b^{63, 4}_2 ∧ b^{63, 4}_1 ∧ -b^{63, 4}_0 ∧ -p_252) -> (-b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ b^{63, 5}_0) c in CNF: c b^{63, 4}_2 ∨ -b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ p_252 ∨ -b^{63, 5}_2 c b^{63, 4}_2 ∨ -b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ p_252 ∨ -b^{63, 5}_1 c b^{63, 4}_2 ∨ -b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ p_252 ∨ b^{63, 5}_0 c in DIMACS: 17699 -17700 17701 252 -17702 0 17699 -17700 17701 252 -17703 0 17699 -17700 17701 252 17704 0 c 1-1 --> 0 c (-b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ b^{63, 4}_0 ∧ -p_252) -> (-b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ -b^{63, 5}_0) c in CNF: c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ p_252 ∨ -b^{63, 5}_2 c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ p_252 ∨ -b^{63, 5}_1 c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ p_252 ∨ -b^{63, 5}_0 c in DIMACS: 17699 17700 -17701 252 -17702 0 17699 17700 -17701 252 -17703 0 17699 17700 -17701 252 -17704 0 c 0-1 --> -1 c (-b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ -b^{63, 4}_0 ∧ -p_252) -> ( b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ b^{63, 5}_0) c in CNF: c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ p_252 ∨ b^{63, 5}_2 c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ p_252 ∨ -b^{63, 5}_1 c b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ p_252 ∨ b^{63, 5}_0 c in DIMACS: 17699 17700 17701 252 17702 0 17699 17700 17701 252 -17703 0 17699 17700 17701 252 17704 0 c -1-1 --> -2 c ( b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ b^{63, 4}_0 ∧ -p_252) -> ( b^{63, 5}_2 ∧ b^{63, 5}_1 ∧ -b^{63, 5}_0) c in CNF: c -b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ p_252 ∨ b^{63, 5}_2 c -b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ p_252 ∨ b^{63, 5}_1 c -b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ p_252 ∨ -b^{63, 5}_0 c in DIMACS: -17699 17700 -17701 252 17702 0 -17699 17700 -17701 252 17703 0 -17699 17700 -17701 252 -17704 0 c -2-1 --> break c ( b^{63, 4}_2 ∧ b^{63, 4}_1 ∧ -b^{63, 4}_0 ∧ -p_252) -> break c in CNF: c -b^{63, 4}_2 ∨ -b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ p_252 ∨ break c in DIMACS: -17699 -17700 17701 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 4}_2 ∧ -b^{63, 4}_1 ∧ -b^{63, 4}_0 ∧ true) c in CNF: c -b^{63, 4}_2 ∨ b^{63, 4}_1 ∨ b^{63, 4}_0 ∨ false c in DIMACS: -17699 17700 17701 0 c 3 does not represent an automaton state. c -(-b^{63, 4}_2 ∧ b^{63, 4}_1 ∧ b^{63, 4}_0 ∧ true) c in CNF: c b^{63, 4}_2 ∨ -b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ false c in DIMACS: 17699 -17700 -17701 0 c -3 does not represent an automaton state. c -( b^{63, 4}_2 ∧ b^{63, 4}_1 ∧ b^{63, 4}_0 ∧ true) c in CNF: c -b^{63, 4}_2 ∨ -b^{63, 4}_1 ∨ -b^{63, 4}_0 ∨ false c in DIMACS: -17699 -17700 -17701 0 c i = 5 c -2+1 --> -1 c ( b^{63, 5}_2 ∧ b^{63, 5}_1 ∧ -b^{63, 5}_0 ∧ p_315) -> ( b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ b^{63, 6}_0) c in CNF: c -b^{63, 5}_2 ∨ -b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ -p_315 ∨ b^{63, 6}_2 c -b^{63, 5}_2 ∨ -b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ -p_315 ∨ -b^{63, 6}_1 c -b^{63, 5}_2 ∨ -b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ -p_315 ∨ b^{63, 6}_0 c in DIMACS: -17702 -17703 17704 -315 17705 0 -17702 -17703 17704 -315 -17706 0 -17702 -17703 17704 -315 17707 0 c -1+1 --> 0 c ( b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ b^{63, 5}_0 ∧ p_315) -> (-b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ -b^{63, 6}_0) c in CNF: c -b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ -p_315 ∨ -b^{63, 6}_2 c -b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ -p_315 ∨ -b^{63, 6}_1 c -b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ -p_315 ∨ -b^{63, 6}_0 c in DIMACS: -17702 17703 -17704 -315 -17705 0 -17702 17703 -17704 -315 -17706 0 -17702 17703 -17704 -315 -17707 0 c 0+1 --> 1 c (-b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ -b^{63, 5}_0 ∧ p_315) -> (-b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ b^{63, 6}_0) c in CNF: c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ -p_315 ∨ -b^{63, 6}_2 c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ -p_315 ∨ -b^{63, 6}_1 c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ -p_315 ∨ b^{63, 6}_0 c in DIMACS: 17702 17703 17704 -315 -17705 0 17702 17703 17704 -315 -17706 0 17702 17703 17704 -315 17707 0 c 1+1 --> 2 c (-b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ b^{63, 5}_0 ∧ p_315) -> (-b^{63, 6}_2 ∧ b^{63, 6}_1 ∧ -b^{63, 6}_0) c in CNF: c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ -p_315 ∨ -b^{63, 6}_2 c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ -p_315 ∨ b^{63, 6}_1 c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ -p_315 ∨ -b^{63, 6}_0 c in DIMACS: 17702 17703 -17704 -315 -17705 0 17702 17703 -17704 -315 17706 0 17702 17703 -17704 -315 -17707 0 c 2+1 --> break c (-b^{63, 5}_2 ∧ b^{63, 5}_1 ∧ -b^{63, 5}_0 ∧ p_315) -> break c in CNF: c b^{63, 5}_2 ∨ -b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ -p_315 ∨ break c in DIMACS: 17702 -17703 17704 -315 1162 0 c 2-1 --> 1 c (-b^{63, 5}_2 ∧ b^{63, 5}_1 ∧ -b^{63, 5}_0 ∧ -p_315) -> (-b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ b^{63, 6}_0) c in CNF: c b^{63, 5}_2 ∨ -b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ p_315 ∨ -b^{63, 6}_2 c b^{63, 5}_2 ∨ -b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ p_315 ∨ -b^{63, 6}_1 c b^{63, 5}_2 ∨ -b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ p_315 ∨ b^{63, 6}_0 c in DIMACS: 17702 -17703 17704 315 -17705 0 17702 -17703 17704 315 -17706 0 17702 -17703 17704 315 17707 0 c 1-1 --> 0 c (-b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ b^{63, 5}_0 ∧ -p_315) -> (-b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ -b^{63, 6}_0) c in CNF: c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ p_315 ∨ -b^{63, 6}_2 c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ p_315 ∨ -b^{63, 6}_1 c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ p_315 ∨ -b^{63, 6}_0 c in DIMACS: 17702 17703 -17704 315 -17705 0 17702 17703 -17704 315 -17706 0 17702 17703 -17704 315 -17707 0 c 0-1 --> -1 c (-b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ -b^{63, 5}_0 ∧ -p_315) -> ( b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ b^{63, 6}_0) c in CNF: c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ p_315 ∨ b^{63, 6}_2 c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ p_315 ∨ -b^{63, 6}_1 c b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ p_315 ∨ b^{63, 6}_0 c in DIMACS: 17702 17703 17704 315 17705 0 17702 17703 17704 315 -17706 0 17702 17703 17704 315 17707 0 c -1-1 --> -2 c ( b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ b^{63, 5}_0 ∧ -p_315) -> ( b^{63, 6}_2 ∧ b^{63, 6}_1 ∧ -b^{63, 6}_0) c in CNF: c -b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ p_315 ∨ b^{63, 6}_2 c -b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ p_315 ∨ b^{63, 6}_1 c -b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ p_315 ∨ -b^{63, 6}_0 c in DIMACS: -17702 17703 -17704 315 17705 0 -17702 17703 -17704 315 17706 0 -17702 17703 -17704 315 -17707 0 c -2-1 --> break c ( b^{63, 5}_2 ∧ b^{63, 5}_1 ∧ -b^{63, 5}_0 ∧ -p_315) -> break c in CNF: c -b^{63, 5}_2 ∨ -b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ p_315 ∨ break c in DIMACS: -17702 -17703 17704 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 5}_2 ∧ -b^{63, 5}_1 ∧ -b^{63, 5}_0 ∧ true) c in CNF: c -b^{63, 5}_2 ∨ b^{63, 5}_1 ∨ b^{63, 5}_0 ∨ false c in DIMACS: -17702 17703 17704 0 c 3 does not represent an automaton state. c -(-b^{63, 5}_2 ∧ b^{63, 5}_1 ∧ b^{63, 5}_0 ∧ true) c in CNF: c b^{63, 5}_2 ∨ -b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ false c in DIMACS: 17702 -17703 -17704 0 c -3 does not represent an automaton state. c -( b^{63, 5}_2 ∧ b^{63, 5}_1 ∧ b^{63, 5}_0 ∧ true) c in CNF: c -b^{63, 5}_2 ∨ -b^{63, 5}_1 ∨ -b^{63, 5}_0 ∨ false c in DIMACS: -17702 -17703 -17704 0 c i = 6 c -2+1 --> -1 c ( b^{63, 6}_2 ∧ b^{63, 6}_1 ∧ -b^{63, 6}_0 ∧ p_378) -> ( b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ b^{63, 7}_0) c in CNF: c -b^{63, 6}_2 ∨ -b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ -p_378 ∨ b^{63, 7}_2 c -b^{63, 6}_2 ∨ -b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ -p_378 ∨ -b^{63, 7}_1 c -b^{63, 6}_2 ∨ -b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ -p_378 ∨ b^{63, 7}_0 c in DIMACS: -17705 -17706 17707 -378 17708 0 -17705 -17706 17707 -378 -17709 0 -17705 -17706 17707 -378 17710 0 c -1+1 --> 0 c ( b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ b^{63, 6}_0 ∧ p_378) -> (-b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ -b^{63, 7}_0) c in CNF: c -b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ -p_378 ∨ -b^{63, 7}_2 c -b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ -p_378 ∨ -b^{63, 7}_1 c -b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ -p_378 ∨ -b^{63, 7}_0 c in DIMACS: -17705 17706 -17707 -378 -17708 0 -17705 17706 -17707 -378 -17709 0 -17705 17706 -17707 -378 -17710 0 c 0+1 --> 1 c (-b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ -b^{63, 6}_0 ∧ p_378) -> (-b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ b^{63, 7}_0) c in CNF: c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ -p_378 ∨ -b^{63, 7}_2 c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ -p_378 ∨ -b^{63, 7}_1 c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ -p_378 ∨ b^{63, 7}_0 c in DIMACS: 17705 17706 17707 -378 -17708 0 17705 17706 17707 -378 -17709 0 17705 17706 17707 -378 17710 0 c 1+1 --> 2 c (-b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ b^{63, 6}_0 ∧ p_378) -> (-b^{63, 7}_2 ∧ b^{63, 7}_1 ∧ -b^{63, 7}_0) c in CNF: c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ -p_378 ∨ -b^{63, 7}_2 c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ -p_378 ∨ b^{63, 7}_1 c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ -p_378 ∨ -b^{63, 7}_0 c in DIMACS: 17705 17706 -17707 -378 -17708 0 17705 17706 -17707 -378 17709 0 17705 17706 -17707 -378 -17710 0 c 2+1 --> break c (-b^{63, 6}_2 ∧ b^{63, 6}_1 ∧ -b^{63, 6}_0 ∧ p_378) -> break c in CNF: c b^{63, 6}_2 ∨ -b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ -p_378 ∨ break c in DIMACS: 17705 -17706 17707 -378 1162 0 c 2-1 --> 1 c (-b^{63, 6}_2 ∧ b^{63, 6}_1 ∧ -b^{63, 6}_0 ∧ -p_378) -> (-b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ b^{63, 7}_0) c in CNF: c b^{63, 6}_2 ∨ -b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ p_378 ∨ -b^{63, 7}_2 c b^{63, 6}_2 ∨ -b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ p_378 ∨ -b^{63, 7}_1 c b^{63, 6}_2 ∨ -b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ p_378 ∨ b^{63, 7}_0 c in DIMACS: 17705 -17706 17707 378 -17708 0 17705 -17706 17707 378 -17709 0 17705 -17706 17707 378 17710 0 c 1-1 --> 0 c (-b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ b^{63, 6}_0 ∧ -p_378) -> (-b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ -b^{63, 7}_0) c in CNF: c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ p_378 ∨ -b^{63, 7}_2 c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ p_378 ∨ -b^{63, 7}_1 c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ p_378 ∨ -b^{63, 7}_0 c in DIMACS: 17705 17706 -17707 378 -17708 0 17705 17706 -17707 378 -17709 0 17705 17706 -17707 378 -17710 0 c 0-1 --> -1 c (-b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ -b^{63, 6}_0 ∧ -p_378) -> ( b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ b^{63, 7}_0) c in CNF: c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ p_378 ∨ b^{63, 7}_2 c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ p_378 ∨ -b^{63, 7}_1 c b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ p_378 ∨ b^{63, 7}_0 c in DIMACS: 17705 17706 17707 378 17708 0 17705 17706 17707 378 -17709 0 17705 17706 17707 378 17710 0 c -1-1 --> -2 c ( b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ b^{63, 6}_0 ∧ -p_378) -> ( b^{63, 7}_2 ∧ b^{63, 7}_1 ∧ -b^{63, 7}_0) c in CNF: c -b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ p_378 ∨ b^{63, 7}_2 c -b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ p_378 ∨ b^{63, 7}_1 c -b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ p_378 ∨ -b^{63, 7}_0 c in DIMACS: -17705 17706 -17707 378 17708 0 -17705 17706 -17707 378 17709 0 -17705 17706 -17707 378 -17710 0 c -2-1 --> break c ( b^{63, 6}_2 ∧ b^{63, 6}_1 ∧ -b^{63, 6}_0 ∧ -p_378) -> break c in CNF: c -b^{63, 6}_2 ∨ -b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ p_378 ∨ break c in DIMACS: -17705 -17706 17707 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 6}_2 ∧ -b^{63, 6}_1 ∧ -b^{63, 6}_0 ∧ true) c in CNF: c -b^{63, 6}_2 ∨ b^{63, 6}_1 ∨ b^{63, 6}_0 ∨ false c in DIMACS: -17705 17706 17707 0 c 3 does not represent an automaton state. c -(-b^{63, 6}_2 ∧ b^{63, 6}_1 ∧ b^{63, 6}_0 ∧ true) c in CNF: c b^{63, 6}_2 ∨ -b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ false c in DIMACS: 17705 -17706 -17707 0 c -3 does not represent an automaton state. c -( b^{63, 6}_2 ∧ b^{63, 6}_1 ∧ b^{63, 6}_0 ∧ true) c in CNF: c -b^{63, 6}_2 ∨ -b^{63, 6}_1 ∨ -b^{63, 6}_0 ∨ false c in DIMACS: -17705 -17706 -17707 0 c i = 7 c -2+1 --> -1 c ( b^{63, 7}_2 ∧ b^{63, 7}_1 ∧ -b^{63, 7}_0 ∧ p_441) -> ( b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ b^{63, 8}_0) c in CNF: c -b^{63, 7}_2 ∨ -b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ -p_441 ∨ b^{63, 8}_2 c -b^{63, 7}_2 ∨ -b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ -p_441 ∨ -b^{63, 8}_1 c -b^{63, 7}_2 ∨ -b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ -p_441 ∨ b^{63, 8}_0 c in DIMACS: -17708 -17709 17710 -441 17711 0 -17708 -17709 17710 -441 -17712 0 -17708 -17709 17710 -441 17713 0 c -1+1 --> 0 c ( b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ b^{63, 7}_0 ∧ p_441) -> (-b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ -b^{63, 8}_0) c in CNF: c -b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ -p_441 ∨ -b^{63, 8}_2 c -b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ -p_441 ∨ -b^{63, 8}_1 c -b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ -p_441 ∨ -b^{63, 8}_0 c in DIMACS: -17708 17709 -17710 -441 -17711 0 -17708 17709 -17710 -441 -17712 0 -17708 17709 -17710 -441 -17713 0 c 0+1 --> 1 c (-b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ -b^{63, 7}_0 ∧ p_441) -> (-b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ b^{63, 8}_0) c in CNF: c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ -p_441 ∨ -b^{63, 8}_2 c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ -p_441 ∨ -b^{63, 8}_1 c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ -p_441 ∨ b^{63, 8}_0 c in DIMACS: 17708 17709 17710 -441 -17711 0 17708 17709 17710 -441 -17712 0 17708 17709 17710 -441 17713 0 c 1+1 --> 2 c (-b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ b^{63, 7}_0 ∧ p_441) -> (-b^{63, 8}_2 ∧ b^{63, 8}_1 ∧ -b^{63, 8}_0) c in CNF: c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ -p_441 ∨ -b^{63, 8}_2 c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ -p_441 ∨ b^{63, 8}_1 c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ -p_441 ∨ -b^{63, 8}_0 c in DIMACS: 17708 17709 -17710 -441 -17711 0 17708 17709 -17710 -441 17712 0 17708 17709 -17710 -441 -17713 0 c 2+1 --> break c (-b^{63, 7}_2 ∧ b^{63, 7}_1 ∧ -b^{63, 7}_0 ∧ p_441) -> break c in CNF: c b^{63, 7}_2 ∨ -b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ -p_441 ∨ break c in DIMACS: 17708 -17709 17710 -441 1162 0 c 2-1 --> 1 c (-b^{63, 7}_2 ∧ b^{63, 7}_1 ∧ -b^{63, 7}_0 ∧ -p_441) -> (-b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ b^{63, 8}_0) c in CNF: c b^{63, 7}_2 ∨ -b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ p_441 ∨ -b^{63, 8}_2 c b^{63, 7}_2 ∨ -b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ p_441 ∨ -b^{63, 8}_1 c b^{63, 7}_2 ∨ -b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ p_441 ∨ b^{63, 8}_0 c in DIMACS: 17708 -17709 17710 441 -17711 0 17708 -17709 17710 441 -17712 0 17708 -17709 17710 441 17713 0 c 1-1 --> 0 c (-b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ b^{63, 7}_0 ∧ -p_441) -> (-b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ -b^{63, 8}_0) c in CNF: c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ p_441 ∨ -b^{63, 8}_2 c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ p_441 ∨ -b^{63, 8}_1 c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ p_441 ∨ -b^{63, 8}_0 c in DIMACS: 17708 17709 -17710 441 -17711 0 17708 17709 -17710 441 -17712 0 17708 17709 -17710 441 -17713 0 c 0-1 --> -1 c (-b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ -b^{63, 7}_0 ∧ -p_441) -> ( b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ b^{63, 8}_0) c in CNF: c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ p_441 ∨ b^{63, 8}_2 c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ p_441 ∨ -b^{63, 8}_1 c b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ p_441 ∨ b^{63, 8}_0 c in DIMACS: 17708 17709 17710 441 17711 0 17708 17709 17710 441 -17712 0 17708 17709 17710 441 17713 0 c -1-1 --> -2 c ( b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ b^{63, 7}_0 ∧ -p_441) -> ( b^{63, 8}_2 ∧ b^{63, 8}_1 ∧ -b^{63, 8}_0) c in CNF: c -b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ p_441 ∨ b^{63, 8}_2 c -b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ p_441 ∨ b^{63, 8}_1 c -b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ p_441 ∨ -b^{63, 8}_0 c in DIMACS: -17708 17709 -17710 441 17711 0 -17708 17709 -17710 441 17712 0 -17708 17709 -17710 441 -17713 0 c -2-1 --> break c ( b^{63, 7}_2 ∧ b^{63, 7}_1 ∧ -b^{63, 7}_0 ∧ -p_441) -> break c in CNF: c -b^{63, 7}_2 ∨ -b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ p_441 ∨ break c in DIMACS: -17708 -17709 17710 441 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 7}_2 ∧ -b^{63, 7}_1 ∧ -b^{63, 7}_0 ∧ true) c in CNF: c -b^{63, 7}_2 ∨ b^{63, 7}_1 ∨ b^{63, 7}_0 ∨ false c in DIMACS: -17708 17709 17710 0 c 3 does not represent an automaton state. c -(-b^{63, 7}_2 ∧ b^{63, 7}_1 ∧ b^{63, 7}_0 ∧ true) c in CNF: c b^{63, 7}_2 ∨ -b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ false c in DIMACS: 17708 -17709 -17710 0 c -3 does not represent an automaton state. c -( b^{63, 7}_2 ∧ b^{63, 7}_1 ∧ b^{63, 7}_0 ∧ true) c in CNF: c -b^{63, 7}_2 ∨ -b^{63, 7}_1 ∨ -b^{63, 7}_0 ∨ false c in DIMACS: -17708 -17709 -17710 0 c i = 8 c -2+1 --> -1 c ( b^{63, 8}_2 ∧ b^{63, 8}_1 ∧ -b^{63, 8}_0 ∧ p_504) -> ( b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ b^{63, 9}_0) c in CNF: c -b^{63, 8}_2 ∨ -b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ -p_504 ∨ b^{63, 9}_2 c -b^{63, 8}_2 ∨ -b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ -p_504 ∨ -b^{63, 9}_1 c -b^{63, 8}_2 ∨ -b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ -p_504 ∨ b^{63, 9}_0 c in DIMACS: -17711 -17712 17713 -504 17714 0 -17711 -17712 17713 -504 -17715 0 -17711 -17712 17713 -504 17716 0 c -1+1 --> 0 c ( b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ b^{63, 8}_0 ∧ p_504) -> (-b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ -b^{63, 9}_0) c in CNF: c -b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ -p_504 ∨ -b^{63, 9}_2 c -b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ -p_504 ∨ -b^{63, 9}_1 c -b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ -p_504 ∨ -b^{63, 9}_0 c in DIMACS: -17711 17712 -17713 -504 -17714 0 -17711 17712 -17713 -504 -17715 0 -17711 17712 -17713 -504 -17716 0 c 0+1 --> 1 c (-b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ -b^{63, 8}_0 ∧ p_504) -> (-b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ b^{63, 9}_0) c in CNF: c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ -p_504 ∨ -b^{63, 9}_2 c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ -p_504 ∨ -b^{63, 9}_1 c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ -p_504 ∨ b^{63, 9}_0 c in DIMACS: 17711 17712 17713 -504 -17714 0 17711 17712 17713 -504 -17715 0 17711 17712 17713 -504 17716 0 c 1+1 --> 2 c (-b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ b^{63, 8}_0 ∧ p_504) -> (-b^{63, 9}_2 ∧ b^{63, 9}_1 ∧ -b^{63, 9}_0) c in CNF: c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ -p_504 ∨ -b^{63, 9}_2 c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ -p_504 ∨ b^{63, 9}_1 c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ -p_504 ∨ -b^{63, 9}_0 c in DIMACS: 17711 17712 -17713 -504 -17714 0 17711 17712 -17713 -504 17715 0 17711 17712 -17713 -504 -17716 0 c 2+1 --> break c (-b^{63, 8}_2 ∧ b^{63, 8}_1 ∧ -b^{63, 8}_0 ∧ p_504) -> break c in CNF: c b^{63, 8}_2 ∨ -b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ -p_504 ∨ break c in DIMACS: 17711 -17712 17713 -504 1162 0 c 2-1 --> 1 c (-b^{63, 8}_2 ∧ b^{63, 8}_1 ∧ -b^{63, 8}_0 ∧ -p_504) -> (-b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ b^{63, 9}_0) c in CNF: c b^{63, 8}_2 ∨ -b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ p_504 ∨ -b^{63, 9}_2 c b^{63, 8}_2 ∨ -b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ p_504 ∨ -b^{63, 9}_1 c b^{63, 8}_2 ∨ -b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ p_504 ∨ b^{63, 9}_0 c in DIMACS: 17711 -17712 17713 504 -17714 0 17711 -17712 17713 504 -17715 0 17711 -17712 17713 504 17716 0 c 1-1 --> 0 c (-b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ b^{63, 8}_0 ∧ -p_504) -> (-b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ -b^{63, 9}_0) c in CNF: c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ p_504 ∨ -b^{63, 9}_2 c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ p_504 ∨ -b^{63, 9}_1 c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ p_504 ∨ -b^{63, 9}_0 c in DIMACS: 17711 17712 -17713 504 -17714 0 17711 17712 -17713 504 -17715 0 17711 17712 -17713 504 -17716 0 c 0-1 --> -1 c (-b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ -b^{63, 8}_0 ∧ -p_504) -> ( b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ b^{63, 9}_0) c in CNF: c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ p_504 ∨ b^{63, 9}_2 c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ p_504 ∨ -b^{63, 9}_1 c b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ p_504 ∨ b^{63, 9}_0 c in DIMACS: 17711 17712 17713 504 17714 0 17711 17712 17713 504 -17715 0 17711 17712 17713 504 17716 0 c -1-1 --> -2 c ( b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ b^{63, 8}_0 ∧ -p_504) -> ( b^{63, 9}_2 ∧ b^{63, 9}_1 ∧ -b^{63, 9}_0) c in CNF: c -b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ p_504 ∨ b^{63, 9}_2 c -b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ p_504 ∨ b^{63, 9}_1 c -b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ p_504 ∨ -b^{63, 9}_0 c in DIMACS: -17711 17712 -17713 504 17714 0 -17711 17712 -17713 504 17715 0 -17711 17712 -17713 504 -17716 0 c -2-1 --> break c ( b^{63, 8}_2 ∧ b^{63, 8}_1 ∧ -b^{63, 8}_0 ∧ -p_504) -> break c in CNF: c -b^{63, 8}_2 ∨ -b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ p_504 ∨ break c in DIMACS: -17711 -17712 17713 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 8}_2 ∧ -b^{63, 8}_1 ∧ -b^{63, 8}_0 ∧ true) c in CNF: c -b^{63, 8}_2 ∨ b^{63, 8}_1 ∨ b^{63, 8}_0 ∨ false c in DIMACS: -17711 17712 17713 0 c 3 does not represent an automaton state. c -(-b^{63, 8}_2 ∧ b^{63, 8}_1 ∧ b^{63, 8}_0 ∧ true) c in CNF: c b^{63, 8}_2 ∨ -b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ false c in DIMACS: 17711 -17712 -17713 0 c -3 does not represent an automaton state. c -( b^{63, 8}_2 ∧ b^{63, 8}_1 ∧ b^{63, 8}_0 ∧ true) c in CNF: c -b^{63, 8}_2 ∨ -b^{63, 8}_1 ∨ -b^{63, 8}_0 ∨ false c in DIMACS: -17711 -17712 -17713 0 c i = 9 c -2+1 --> -1 c ( b^{63, 9}_2 ∧ b^{63, 9}_1 ∧ -b^{63, 9}_0 ∧ p_567) -> ( b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ b^{63, 10}_0) c in CNF: c -b^{63, 9}_2 ∨ -b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ -p_567 ∨ b^{63, 10}_2 c -b^{63, 9}_2 ∨ -b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ -p_567 ∨ -b^{63, 10}_1 c -b^{63, 9}_2 ∨ -b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ -p_567 ∨ b^{63, 10}_0 c in DIMACS: -17714 -17715 17716 -567 17717 0 -17714 -17715 17716 -567 -17718 0 -17714 -17715 17716 -567 17719 0 c -1+1 --> 0 c ( b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ b^{63, 9}_0 ∧ p_567) -> (-b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ -b^{63, 10}_0) c in CNF: c -b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ -p_567 ∨ -b^{63, 10}_2 c -b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ -p_567 ∨ -b^{63, 10}_1 c -b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ -p_567 ∨ -b^{63, 10}_0 c in DIMACS: -17714 17715 -17716 -567 -17717 0 -17714 17715 -17716 -567 -17718 0 -17714 17715 -17716 -567 -17719 0 c 0+1 --> 1 c (-b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ -b^{63, 9}_0 ∧ p_567) -> (-b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ b^{63, 10}_0) c in CNF: c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ -p_567 ∨ -b^{63, 10}_2 c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ -p_567 ∨ -b^{63, 10}_1 c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ -p_567 ∨ b^{63, 10}_0 c in DIMACS: 17714 17715 17716 -567 -17717 0 17714 17715 17716 -567 -17718 0 17714 17715 17716 -567 17719 0 c 1+1 --> 2 c (-b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ b^{63, 9}_0 ∧ p_567) -> (-b^{63, 10}_2 ∧ b^{63, 10}_1 ∧ -b^{63, 10}_0) c in CNF: c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ -p_567 ∨ -b^{63, 10}_2 c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ -p_567 ∨ b^{63, 10}_1 c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ -p_567 ∨ -b^{63, 10}_0 c in DIMACS: 17714 17715 -17716 -567 -17717 0 17714 17715 -17716 -567 17718 0 17714 17715 -17716 -567 -17719 0 c 2+1 --> break c (-b^{63, 9}_2 ∧ b^{63, 9}_1 ∧ -b^{63, 9}_0 ∧ p_567) -> break c in CNF: c b^{63, 9}_2 ∨ -b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ -p_567 ∨ break c in DIMACS: 17714 -17715 17716 -567 1162 0 c 2-1 --> 1 c (-b^{63, 9}_2 ∧ b^{63, 9}_1 ∧ -b^{63, 9}_0 ∧ -p_567) -> (-b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ b^{63, 10}_0) c in CNF: c b^{63, 9}_2 ∨ -b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ p_567 ∨ -b^{63, 10}_2 c b^{63, 9}_2 ∨ -b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ p_567 ∨ -b^{63, 10}_1 c b^{63, 9}_2 ∨ -b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ p_567 ∨ b^{63, 10}_0 c in DIMACS: 17714 -17715 17716 567 -17717 0 17714 -17715 17716 567 -17718 0 17714 -17715 17716 567 17719 0 c 1-1 --> 0 c (-b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ b^{63, 9}_0 ∧ -p_567) -> (-b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ -b^{63, 10}_0) c in CNF: c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ p_567 ∨ -b^{63, 10}_2 c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ p_567 ∨ -b^{63, 10}_1 c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ p_567 ∨ -b^{63, 10}_0 c in DIMACS: 17714 17715 -17716 567 -17717 0 17714 17715 -17716 567 -17718 0 17714 17715 -17716 567 -17719 0 c 0-1 --> -1 c (-b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ -b^{63, 9}_0 ∧ -p_567) -> ( b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ b^{63, 10}_0) c in CNF: c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ p_567 ∨ b^{63, 10}_2 c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ p_567 ∨ -b^{63, 10}_1 c b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ p_567 ∨ b^{63, 10}_0 c in DIMACS: 17714 17715 17716 567 17717 0 17714 17715 17716 567 -17718 0 17714 17715 17716 567 17719 0 c -1-1 --> -2 c ( b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ b^{63, 9}_0 ∧ -p_567) -> ( b^{63, 10}_2 ∧ b^{63, 10}_1 ∧ -b^{63, 10}_0) c in CNF: c -b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ p_567 ∨ b^{63, 10}_2 c -b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ p_567 ∨ b^{63, 10}_1 c -b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ p_567 ∨ -b^{63, 10}_0 c in DIMACS: -17714 17715 -17716 567 17717 0 -17714 17715 -17716 567 17718 0 -17714 17715 -17716 567 -17719 0 c -2-1 --> break c ( b^{63, 9}_2 ∧ b^{63, 9}_1 ∧ -b^{63, 9}_0 ∧ -p_567) -> break c in CNF: c -b^{63, 9}_2 ∨ -b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ p_567 ∨ break c in DIMACS: -17714 -17715 17716 567 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 9}_2 ∧ -b^{63, 9}_1 ∧ -b^{63, 9}_0 ∧ true) c in CNF: c -b^{63, 9}_2 ∨ b^{63, 9}_1 ∨ b^{63, 9}_0 ∨ false c in DIMACS: -17714 17715 17716 0 c 3 does not represent an automaton state. c -(-b^{63, 9}_2 ∧ b^{63, 9}_1 ∧ b^{63, 9}_0 ∧ true) c in CNF: c b^{63, 9}_2 ∨ -b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ false c in DIMACS: 17714 -17715 -17716 0 c -3 does not represent an automaton state. c -( b^{63, 9}_2 ∧ b^{63, 9}_1 ∧ b^{63, 9}_0 ∧ true) c in CNF: c -b^{63, 9}_2 ∨ -b^{63, 9}_1 ∨ -b^{63, 9}_0 ∨ false c in DIMACS: -17714 -17715 -17716 0 c i = 10 c -2+1 --> -1 c ( b^{63, 10}_2 ∧ b^{63, 10}_1 ∧ -b^{63, 10}_0 ∧ p_630) -> ( b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ b^{63, 11}_0) c in CNF: c -b^{63, 10}_2 ∨ -b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ -p_630 ∨ b^{63, 11}_2 c -b^{63, 10}_2 ∨ -b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ -p_630 ∨ -b^{63, 11}_1 c -b^{63, 10}_2 ∨ -b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ -p_630 ∨ b^{63, 11}_0 c in DIMACS: -17717 -17718 17719 -630 17720 0 -17717 -17718 17719 -630 -17721 0 -17717 -17718 17719 -630 17722 0 c -1+1 --> 0 c ( b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ b^{63, 10}_0 ∧ p_630) -> (-b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ -b^{63, 11}_0) c in CNF: c -b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ -p_630 ∨ -b^{63, 11}_2 c -b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ -p_630 ∨ -b^{63, 11}_1 c -b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ -p_630 ∨ -b^{63, 11}_0 c in DIMACS: -17717 17718 -17719 -630 -17720 0 -17717 17718 -17719 -630 -17721 0 -17717 17718 -17719 -630 -17722 0 c 0+1 --> 1 c (-b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ -b^{63, 10}_0 ∧ p_630) -> (-b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ b^{63, 11}_0) c in CNF: c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ -p_630 ∨ -b^{63, 11}_2 c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ -p_630 ∨ -b^{63, 11}_1 c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ -p_630 ∨ b^{63, 11}_0 c in DIMACS: 17717 17718 17719 -630 -17720 0 17717 17718 17719 -630 -17721 0 17717 17718 17719 -630 17722 0 c 1+1 --> 2 c (-b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ b^{63, 10}_0 ∧ p_630) -> (-b^{63, 11}_2 ∧ b^{63, 11}_1 ∧ -b^{63, 11}_0) c in CNF: c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ -p_630 ∨ -b^{63, 11}_2 c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ -p_630 ∨ b^{63, 11}_1 c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ -p_630 ∨ -b^{63, 11}_0 c in DIMACS: 17717 17718 -17719 -630 -17720 0 17717 17718 -17719 -630 17721 0 17717 17718 -17719 -630 -17722 0 c 2+1 --> break c (-b^{63, 10}_2 ∧ b^{63, 10}_1 ∧ -b^{63, 10}_0 ∧ p_630) -> break c in CNF: c b^{63, 10}_2 ∨ -b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ -p_630 ∨ break c in DIMACS: 17717 -17718 17719 -630 1162 0 c 2-1 --> 1 c (-b^{63, 10}_2 ∧ b^{63, 10}_1 ∧ -b^{63, 10}_0 ∧ -p_630) -> (-b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ b^{63, 11}_0) c in CNF: c b^{63, 10}_2 ∨ -b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ p_630 ∨ -b^{63, 11}_2 c b^{63, 10}_2 ∨ -b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ p_630 ∨ -b^{63, 11}_1 c b^{63, 10}_2 ∨ -b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ p_630 ∨ b^{63, 11}_0 c in DIMACS: 17717 -17718 17719 630 -17720 0 17717 -17718 17719 630 -17721 0 17717 -17718 17719 630 17722 0 c 1-1 --> 0 c (-b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ b^{63, 10}_0 ∧ -p_630) -> (-b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ -b^{63, 11}_0) c in CNF: c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ p_630 ∨ -b^{63, 11}_2 c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ p_630 ∨ -b^{63, 11}_1 c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ p_630 ∨ -b^{63, 11}_0 c in DIMACS: 17717 17718 -17719 630 -17720 0 17717 17718 -17719 630 -17721 0 17717 17718 -17719 630 -17722 0 c 0-1 --> -1 c (-b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ -b^{63, 10}_0 ∧ -p_630) -> ( b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ b^{63, 11}_0) c in CNF: c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ p_630 ∨ b^{63, 11}_2 c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ p_630 ∨ -b^{63, 11}_1 c b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ p_630 ∨ b^{63, 11}_0 c in DIMACS: 17717 17718 17719 630 17720 0 17717 17718 17719 630 -17721 0 17717 17718 17719 630 17722 0 c -1-1 --> -2 c ( b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ b^{63, 10}_0 ∧ -p_630) -> ( b^{63, 11}_2 ∧ b^{63, 11}_1 ∧ -b^{63, 11}_0) c in CNF: c -b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ p_630 ∨ b^{63, 11}_2 c -b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ p_630 ∨ b^{63, 11}_1 c -b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ p_630 ∨ -b^{63, 11}_0 c in DIMACS: -17717 17718 -17719 630 17720 0 -17717 17718 -17719 630 17721 0 -17717 17718 -17719 630 -17722 0 c -2-1 --> break c ( b^{63, 10}_2 ∧ b^{63, 10}_1 ∧ -b^{63, 10}_0 ∧ -p_630) -> break c in CNF: c -b^{63, 10}_2 ∨ -b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ p_630 ∨ break c in DIMACS: -17717 -17718 17719 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 10}_2 ∧ -b^{63, 10}_1 ∧ -b^{63, 10}_0 ∧ true) c in CNF: c -b^{63, 10}_2 ∨ b^{63, 10}_1 ∨ b^{63, 10}_0 ∨ false c in DIMACS: -17717 17718 17719 0 c 3 does not represent an automaton state. c -(-b^{63, 10}_2 ∧ b^{63, 10}_1 ∧ b^{63, 10}_0 ∧ true) c in CNF: c b^{63, 10}_2 ∨ -b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ false c in DIMACS: 17717 -17718 -17719 0 c -3 does not represent an automaton state. c -( b^{63, 10}_2 ∧ b^{63, 10}_1 ∧ b^{63, 10}_0 ∧ true) c in CNF: c -b^{63, 10}_2 ∨ -b^{63, 10}_1 ∨ -b^{63, 10}_0 ∨ false c in DIMACS: -17717 -17718 -17719 0 c i = 11 c -2+1 --> -1 c ( b^{63, 11}_2 ∧ b^{63, 11}_1 ∧ -b^{63, 11}_0 ∧ p_693) -> ( b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ b^{63, 12}_0) c in CNF: c -b^{63, 11}_2 ∨ -b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ -p_693 ∨ b^{63, 12}_2 c -b^{63, 11}_2 ∨ -b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ -p_693 ∨ -b^{63, 12}_1 c -b^{63, 11}_2 ∨ -b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ -p_693 ∨ b^{63, 12}_0 c in DIMACS: -17720 -17721 17722 -693 17723 0 -17720 -17721 17722 -693 -17724 0 -17720 -17721 17722 -693 17725 0 c -1+1 --> 0 c ( b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ b^{63, 11}_0 ∧ p_693) -> (-b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ -b^{63, 12}_0) c in CNF: c -b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ -p_693 ∨ -b^{63, 12}_2 c -b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ -p_693 ∨ -b^{63, 12}_1 c -b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ -p_693 ∨ -b^{63, 12}_0 c in DIMACS: -17720 17721 -17722 -693 -17723 0 -17720 17721 -17722 -693 -17724 0 -17720 17721 -17722 -693 -17725 0 c 0+1 --> 1 c (-b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ -b^{63, 11}_0 ∧ p_693) -> (-b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ b^{63, 12}_0) c in CNF: c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ -p_693 ∨ -b^{63, 12}_2 c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ -p_693 ∨ -b^{63, 12}_1 c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ -p_693 ∨ b^{63, 12}_0 c in DIMACS: 17720 17721 17722 -693 -17723 0 17720 17721 17722 -693 -17724 0 17720 17721 17722 -693 17725 0 c 1+1 --> 2 c (-b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ b^{63, 11}_0 ∧ p_693) -> (-b^{63, 12}_2 ∧ b^{63, 12}_1 ∧ -b^{63, 12}_0) c in CNF: c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ -p_693 ∨ -b^{63, 12}_2 c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ -p_693 ∨ b^{63, 12}_1 c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ -p_693 ∨ -b^{63, 12}_0 c in DIMACS: 17720 17721 -17722 -693 -17723 0 17720 17721 -17722 -693 17724 0 17720 17721 -17722 -693 -17725 0 c 2+1 --> break c (-b^{63, 11}_2 ∧ b^{63, 11}_1 ∧ -b^{63, 11}_0 ∧ p_693) -> break c in CNF: c b^{63, 11}_2 ∨ -b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ -p_693 ∨ break c in DIMACS: 17720 -17721 17722 -693 1162 0 c 2-1 --> 1 c (-b^{63, 11}_2 ∧ b^{63, 11}_1 ∧ -b^{63, 11}_0 ∧ -p_693) -> (-b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ b^{63, 12}_0) c in CNF: c b^{63, 11}_2 ∨ -b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ p_693 ∨ -b^{63, 12}_2 c b^{63, 11}_2 ∨ -b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ p_693 ∨ -b^{63, 12}_1 c b^{63, 11}_2 ∨ -b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ p_693 ∨ b^{63, 12}_0 c in DIMACS: 17720 -17721 17722 693 -17723 0 17720 -17721 17722 693 -17724 0 17720 -17721 17722 693 17725 0 c 1-1 --> 0 c (-b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ b^{63, 11}_0 ∧ -p_693) -> (-b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ -b^{63, 12}_0) c in CNF: c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ p_693 ∨ -b^{63, 12}_2 c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ p_693 ∨ -b^{63, 12}_1 c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ p_693 ∨ -b^{63, 12}_0 c in DIMACS: 17720 17721 -17722 693 -17723 0 17720 17721 -17722 693 -17724 0 17720 17721 -17722 693 -17725 0 c 0-1 --> -1 c (-b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ -b^{63, 11}_0 ∧ -p_693) -> ( b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ b^{63, 12}_0) c in CNF: c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ p_693 ∨ b^{63, 12}_2 c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ p_693 ∨ -b^{63, 12}_1 c b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ p_693 ∨ b^{63, 12}_0 c in DIMACS: 17720 17721 17722 693 17723 0 17720 17721 17722 693 -17724 0 17720 17721 17722 693 17725 0 c -1-1 --> -2 c ( b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ b^{63, 11}_0 ∧ -p_693) -> ( b^{63, 12}_2 ∧ b^{63, 12}_1 ∧ -b^{63, 12}_0) c in CNF: c -b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ p_693 ∨ b^{63, 12}_2 c -b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ p_693 ∨ b^{63, 12}_1 c -b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ p_693 ∨ -b^{63, 12}_0 c in DIMACS: -17720 17721 -17722 693 17723 0 -17720 17721 -17722 693 17724 0 -17720 17721 -17722 693 -17725 0 c -2-1 --> break c ( b^{63, 11}_2 ∧ b^{63, 11}_1 ∧ -b^{63, 11}_0 ∧ -p_693) -> break c in CNF: c -b^{63, 11}_2 ∨ -b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ p_693 ∨ break c in DIMACS: -17720 -17721 17722 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 11}_2 ∧ -b^{63, 11}_1 ∧ -b^{63, 11}_0 ∧ true) c in CNF: c -b^{63, 11}_2 ∨ b^{63, 11}_1 ∨ b^{63, 11}_0 ∨ false c in DIMACS: -17720 17721 17722 0 c 3 does not represent an automaton state. c -(-b^{63, 11}_2 ∧ b^{63, 11}_1 ∧ b^{63, 11}_0 ∧ true) c in CNF: c b^{63, 11}_2 ∨ -b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ false c in DIMACS: 17720 -17721 -17722 0 c -3 does not represent an automaton state. c -( b^{63, 11}_2 ∧ b^{63, 11}_1 ∧ b^{63, 11}_0 ∧ true) c in CNF: c -b^{63, 11}_2 ∨ -b^{63, 11}_1 ∨ -b^{63, 11}_0 ∨ false c in DIMACS: -17720 -17721 -17722 0 c i = 12 c -2+1 --> -1 c ( b^{63, 12}_2 ∧ b^{63, 12}_1 ∧ -b^{63, 12}_0 ∧ p_756) -> ( b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ b^{63, 13}_0) c in CNF: c -b^{63, 12}_2 ∨ -b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ -p_756 ∨ b^{63, 13}_2 c -b^{63, 12}_2 ∨ -b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ -p_756 ∨ -b^{63, 13}_1 c -b^{63, 12}_2 ∨ -b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ -p_756 ∨ b^{63, 13}_0 c in DIMACS: -17723 -17724 17725 -756 17726 0 -17723 -17724 17725 -756 -17727 0 -17723 -17724 17725 -756 17728 0 c -1+1 --> 0 c ( b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ b^{63, 12}_0 ∧ p_756) -> (-b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ -b^{63, 13}_0) c in CNF: c -b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ -p_756 ∨ -b^{63, 13}_2 c -b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ -p_756 ∨ -b^{63, 13}_1 c -b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ -p_756 ∨ -b^{63, 13}_0 c in DIMACS: -17723 17724 -17725 -756 -17726 0 -17723 17724 -17725 -756 -17727 0 -17723 17724 -17725 -756 -17728 0 c 0+1 --> 1 c (-b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ -b^{63, 12}_0 ∧ p_756) -> (-b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ b^{63, 13}_0) c in CNF: c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ -p_756 ∨ -b^{63, 13}_2 c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ -p_756 ∨ -b^{63, 13}_1 c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ -p_756 ∨ b^{63, 13}_0 c in DIMACS: 17723 17724 17725 -756 -17726 0 17723 17724 17725 -756 -17727 0 17723 17724 17725 -756 17728 0 c 1+1 --> 2 c (-b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ b^{63, 12}_0 ∧ p_756) -> (-b^{63, 13}_2 ∧ b^{63, 13}_1 ∧ -b^{63, 13}_0) c in CNF: c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ -p_756 ∨ -b^{63, 13}_2 c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ -p_756 ∨ b^{63, 13}_1 c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ -p_756 ∨ -b^{63, 13}_0 c in DIMACS: 17723 17724 -17725 -756 -17726 0 17723 17724 -17725 -756 17727 0 17723 17724 -17725 -756 -17728 0 c 2+1 --> break c (-b^{63, 12}_2 ∧ b^{63, 12}_1 ∧ -b^{63, 12}_0 ∧ p_756) -> break c in CNF: c b^{63, 12}_2 ∨ -b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ -p_756 ∨ break c in DIMACS: 17723 -17724 17725 -756 1162 0 c 2-1 --> 1 c (-b^{63, 12}_2 ∧ b^{63, 12}_1 ∧ -b^{63, 12}_0 ∧ -p_756) -> (-b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ b^{63, 13}_0) c in CNF: c b^{63, 12}_2 ∨ -b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ p_756 ∨ -b^{63, 13}_2 c b^{63, 12}_2 ∨ -b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ p_756 ∨ -b^{63, 13}_1 c b^{63, 12}_2 ∨ -b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ p_756 ∨ b^{63, 13}_0 c in DIMACS: 17723 -17724 17725 756 -17726 0 17723 -17724 17725 756 -17727 0 17723 -17724 17725 756 17728 0 c 1-1 --> 0 c (-b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ b^{63, 12}_0 ∧ -p_756) -> (-b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ -b^{63, 13}_0) c in CNF: c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ p_756 ∨ -b^{63, 13}_2 c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ p_756 ∨ -b^{63, 13}_1 c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ p_756 ∨ -b^{63, 13}_0 c in DIMACS: 17723 17724 -17725 756 -17726 0 17723 17724 -17725 756 -17727 0 17723 17724 -17725 756 -17728 0 c 0-1 --> -1 c (-b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ -b^{63, 12}_0 ∧ -p_756) -> ( b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ b^{63, 13}_0) c in CNF: c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ p_756 ∨ b^{63, 13}_2 c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ p_756 ∨ -b^{63, 13}_1 c b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ p_756 ∨ b^{63, 13}_0 c in DIMACS: 17723 17724 17725 756 17726 0 17723 17724 17725 756 -17727 0 17723 17724 17725 756 17728 0 c -1-1 --> -2 c ( b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ b^{63, 12}_0 ∧ -p_756) -> ( b^{63, 13}_2 ∧ b^{63, 13}_1 ∧ -b^{63, 13}_0) c in CNF: c -b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ p_756 ∨ b^{63, 13}_2 c -b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ p_756 ∨ b^{63, 13}_1 c -b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ p_756 ∨ -b^{63, 13}_0 c in DIMACS: -17723 17724 -17725 756 17726 0 -17723 17724 -17725 756 17727 0 -17723 17724 -17725 756 -17728 0 c -2-1 --> break c ( b^{63, 12}_2 ∧ b^{63, 12}_1 ∧ -b^{63, 12}_0 ∧ -p_756) -> break c in CNF: c -b^{63, 12}_2 ∨ -b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ p_756 ∨ break c in DIMACS: -17723 -17724 17725 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 12}_2 ∧ -b^{63, 12}_1 ∧ -b^{63, 12}_0 ∧ true) c in CNF: c -b^{63, 12}_2 ∨ b^{63, 12}_1 ∨ b^{63, 12}_0 ∨ false c in DIMACS: -17723 17724 17725 0 c 3 does not represent an automaton state. c -(-b^{63, 12}_2 ∧ b^{63, 12}_1 ∧ b^{63, 12}_0 ∧ true) c in CNF: c b^{63, 12}_2 ∨ -b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ false c in DIMACS: 17723 -17724 -17725 0 c -3 does not represent an automaton state. c -( b^{63, 12}_2 ∧ b^{63, 12}_1 ∧ b^{63, 12}_0 ∧ true) c in CNF: c -b^{63, 12}_2 ∨ -b^{63, 12}_1 ∨ -b^{63, 12}_0 ∨ false c in DIMACS: -17723 -17724 -17725 0 c i = 13 c -2+1 --> -1 c ( b^{63, 13}_2 ∧ b^{63, 13}_1 ∧ -b^{63, 13}_0 ∧ p_819) -> ( b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ b^{63, 14}_0) c in CNF: c -b^{63, 13}_2 ∨ -b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ -p_819 ∨ b^{63, 14}_2 c -b^{63, 13}_2 ∨ -b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ -p_819 ∨ -b^{63, 14}_1 c -b^{63, 13}_2 ∨ -b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ -p_819 ∨ b^{63, 14}_0 c in DIMACS: -17726 -17727 17728 -819 17729 0 -17726 -17727 17728 -819 -17730 0 -17726 -17727 17728 -819 17731 0 c -1+1 --> 0 c ( b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ b^{63, 13}_0 ∧ p_819) -> (-b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ -b^{63, 14}_0) c in CNF: c -b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ -p_819 ∨ -b^{63, 14}_2 c -b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ -p_819 ∨ -b^{63, 14}_1 c -b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ -p_819 ∨ -b^{63, 14}_0 c in DIMACS: -17726 17727 -17728 -819 -17729 0 -17726 17727 -17728 -819 -17730 0 -17726 17727 -17728 -819 -17731 0 c 0+1 --> 1 c (-b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ -b^{63, 13}_0 ∧ p_819) -> (-b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ b^{63, 14}_0) c in CNF: c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ -p_819 ∨ -b^{63, 14}_2 c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ -p_819 ∨ -b^{63, 14}_1 c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ -p_819 ∨ b^{63, 14}_0 c in DIMACS: 17726 17727 17728 -819 -17729 0 17726 17727 17728 -819 -17730 0 17726 17727 17728 -819 17731 0 c 1+1 --> 2 c (-b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ b^{63, 13}_0 ∧ p_819) -> (-b^{63, 14}_2 ∧ b^{63, 14}_1 ∧ -b^{63, 14}_0) c in CNF: c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ -p_819 ∨ -b^{63, 14}_2 c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ -p_819 ∨ b^{63, 14}_1 c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ -p_819 ∨ -b^{63, 14}_0 c in DIMACS: 17726 17727 -17728 -819 -17729 0 17726 17727 -17728 -819 17730 0 17726 17727 -17728 -819 -17731 0 c 2+1 --> break c (-b^{63, 13}_2 ∧ b^{63, 13}_1 ∧ -b^{63, 13}_0 ∧ p_819) -> break c in CNF: c b^{63, 13}_2 ∨ -b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ -p_819 ∨ break c in DIMACS: 17726 -17727 17728 -819 1162 0 c 2-1 --> 1 c (-b^{63, 13}_2 ∧ b^{63, 13}_1 ∧ -b^{63, 13}_0 ∧ -p_819) -> (-b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ b^{63, 14}_0) c in CNF: c b^{63, 13}_2 ∨ -b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ p_819 ∨ -b^{63, 14}_2 c b^{63, 13}_2 ∨ -b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ p_819 ∨ -b^{63, 14}_1 c b^{63, 13}_2 ∨ -b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ p_819 ∨ b^{63, 14}_0 c in DIMACS: 17726 -17727 17728 819 -17729 0 17726 -17727 17728 819 -17730 0 17726 -17727 17728 819 17731 0 c 1-1 --> 0 c (-b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ b^{63, 13}_0 ∧ -p_819) -> (-b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ -b^{63, 14}_0) c in CNF: c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ p_819 ∨ -b^{63, 14}_2 c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ p_819 ∨ -b^{63, 14}_1 c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ p_819 ∨ -b^{63, 14}_0 c in DIMACS: 17726 17727 -17728 819 -17729 0 17726 17727 -17728 819 -17730 0 17726 17727 -17728 819 -17731 0 c 0-1 --> -1 c (-b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ -b^{63, 13}_0 ∧ -p_819) -> ( b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ b^{63, 14}_0) c in CNF: c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ p_819 ∨ b^{63, 14}_2 c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ p_819 ∨ -b^{63, 14}_1 c b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ p_819 ∨ b^{63, 14}_0 c in DIMACS: 17726 17727 17728 819 17729 0 17726 17727 17728 819 -17730 0 17726 17727 17728 819 17731 0 c -1-1 --> -2 c ( b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ b^{63, 13}_0 ∧ -p_819) -> ( b^{63, 14}_2 ∧ b^{63, 14}_1 ∧ -b^{63, 14}_0) c in CNF: c -b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ p_819 ∨ b^{63, 14}_2 c -b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ p_819 ∨ b^{63, 14}_1 c -b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ p_819 ∨ -b^{63, 14}_0 c in DIMACS: -17726 17727 -17728 819 17729 0 -17726 17727 -17728 819 17730 0 -17726 17727 -17728 819 -17731 0 c -2-1 --> break c ( b^{63, 13}_2 ∧ b^{63, 13}_1 ∧ -b^{63, 13}_0 ∧ -p_819) -> break c in CNF: c -b^{63, 13}_2 ∨ -b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ p_819 ∨ break c in DIMACS: -17726 -17727 17728 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 13}_2 ∧ -b^{63, 13}_1 ∧ -b^{63, 13}_0 ∧ true) c in CNF: c -b^{63, 13}_2 ∨ b^{63, 13}_1 ∨ b^{63, 13}_0 ∨ false c in DIMACS: -17726 17727 17728 0 c 3 does not represent an automaton state. c -(-b^{63, 13}_2 ∧ b^{63, 13}_1 ∧ b^{63, 13}_0 ∧ true) c in CNF: c b^{63, 13}_2 ∨ -b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ false c in DIMACS: 17726 -17727 -17728 0 c -3 does not represent an automaton state. c -( b^{63, 13}_2 ∧ b^{63, 13}_1 ∧ b^{63, 13}_0 ∧ true) c in CNF: c -b^{63, 13}_2 ∨ -b^{63, 13}_1 ∨ -b^{63, 13}_0 ∨ false c in DIMACS: -17726 -17727 -17728 0 c i = 14 c -2+1 --> -1 c ( b^{63, 14}_2 ∧ b^{63, 14}_1 ∧ -b^{63, 14}_0 ∧ p_882) -> ( b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ b^{63, 15}_0) c in CNF: c -b^{63, 14}_2 ∨ -b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ -p_882 ∨ b^{63, 15}_2 c -b^{63, 14}_2 ∨ -b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ -p_882 ∨ -b^{63, 15}_1 c -b^{63, 14}_2 ∨ -b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ -p_882 ∨ b^{63, 15}_0 c in DIMACS: -17729 -17730 17731 -882 17732 0 -17729 -17730 17731 -882 -17733 0 -17729 -17730 17731 -882 17734 0 c -1+1 --> 0 c ( b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ b^{63, 14}_0 ∧ p_882) -> (-b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ -b^{63, 15}_0) c in CNF: c -b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ -p_882 ∨ -b^{63, 15}_2 c -b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ -p_882 ∨ -b^{63, 15}_1 c -b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ -p_882 ∨ -b^{63, 15}_0 c in DIMACS: -17729 17730 -17731 -882 -17732 0 -17729 17730 -17731 -882 -17733 0 -17729 17730 -17731 -882 -17734 0 c 0+1 --> 1 c (-b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ -b^{63, 14}_0 ∧ p_882) -> (-b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ b^{63, 15}_0) c in CNF: c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ -p_882 ∨ -b^{63, 15}_2 c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ -p_882 ∨ -b^{63, 15}_1 c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ -p_882 ∨ b^{63, 15}_0 c in DIMACS: 17729 17730 17731 -882 -17732 0 17729 17730 17731 -882 -17733 0 17729 17730 17731 -882 17734 0 c 1+1 --> 2 c (-b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ b^{63, 14}_0 ∧ p_882) -> (-b^{63, 15}_2 ∧ b^{63, 15}_1 ∧ -b^{63, 15}_0) c in CNF: c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ -p_882 ∨ -b^{63, 15}_2 c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ -p_882 ∨ b^{63, 15}_1 c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ -p_882 ∨ -b^{63, 15}_0 c in DIMACS: 17729 17730 -17731 -882 -17732 0 17729 17730 -17731 -882 17733 0 17729 17730 -17731 -882 -17734 0 c 2+1 --> break c (-b^{63, 14}_2 ∧ b^{63, 14}_1 ∧ -b^{63, 14}_0 ∧ p_882) -> break c in CNF: c b^{63, 14}_2 ∨ -b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ -p_882 ∨ break c in DIMACS: 17729 -17730 17731 -882 1162 0 c 2-1 --> 1 c (-b^{63, 14}_2 ∧ b^{63, 14}_1 ∧ -b^{63, 14}_0 ∧ -p_882) -> (-b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ b^{63, 15}_0) c in CNF: c b^{63, 14}_2 ∨ -b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ p_882 ∨ -b^{63, 15}_2 c b^{63, 14}_2 ∨ -b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ p_882 ∨ -b^{63, 15}_1 c b^{63, 14}_2 ∨ -b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ p_882 ∨ b^{63, 15}_0 c in DIMACS: 17729 -17730 17731 882 -17732 0 17729 -17730 17731 882 -17733 0 17729 -17730 17731 882 17734 0 c 1-1 --> 0 c (-b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ b^{63, 14}_0 ∧ -p_882) -> (-b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ -b^{63, 15}_0) c in CNF: c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ p_882 ∨ -b^{63, 15}_2 c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ p_882 ∨ -b^{63, 15}_1 c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ p_882 ∨ -b^{63, 15}_0 c in DIMACS: 17729 17730 -17731 882 -17732 0 17729 17730 -17731 882 -17733 0 17729 17730 -17731 882 -17734 0 c 0-1 --> -1 c (-b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ -b^{63, 14}_0 ∧ -p_882) -> ( b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ b^{63, 15}_0) c in CNF: c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ p_882 ∨ b^{63, 15}_2 c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ p_882 ∨ -b^{63, 15}_1 c b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ p_882 ∨ b^{63, 15}_0 c in DIMACS: 17729 17730 17731 882 17732 0 17729 17730 17731 882 -17733 0 17729 17730 17731 882 17734 0 c -1-1 --> -2 c ( b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ b^{63, 14}_0 ∧ -p_882) -> ( b^{63, 15}_2 ∧ b^{63, 15}_1 ∧ -b^{63, 15}_0) c in CNF: c -b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ p_882 ∨ b^{63, 15}_2 c -b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ p_882 ∨ b^{63, 15}_1 c -b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ p_882 ∨ -b^{63, 15}_0 c in DIMACS: -17729 17730 -17731 882 17732 0 -17729 17730 -17731 882 17733 0 -17729 17730 -17731 882 -17734 0 c -2-1 --> break c ( b^{63, 14}_2 ∧ b^{63, 14}_1 ∧ -b^{63, 14}_0 ∧ -p_882) -> break c in CNF: c -b^{63, 14}_2 ∨ -b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ p_882 ∨ break c in DIMACS: -17729 -17730 17731 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 14}_2 ∧ -b^{63, 14}_1 ∧ -b^{63, 14}_0 ∧ true) c in CNF: c -b^{63, 14}_2 ∨ b^{63, 14}_1 ∨ b^{63, 14}_0 ∨ false c in DIMACS: -17729 17730 17731 0 c 3 does not represent an automaton state. c -(-b^{63, 14}_2 ∧ b^{63, 14}_1 ∧ b^{63, 14}_0 ∧ true) c in CNF: c b^{63, 14}_2 ∨ -b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ false c in DIMACS: 17729 -17730 -17731 0 c -3 does not represent an automaton state. c -( b^{63, 14}_2 ∧ b^{63, 14}_1 ∧ b^{63, 14}_0 ∧ true) c in CNF: c -b^{63, 14}_2 ∨ -b^{63, 14}_1 ∨ -b^{63, 14}_0 ∨ false c in DIMACS: -17729 -17730 -17731 0 c i = 15 c -2+1 --> -1 c ( b^{63, 15}_2 ∧ b^{63, 15}_1 ∧ -b^{63, 15}_0 ∧ p_945) -> ( b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ b^{63, 16}_0) c in CNF: c -b^{63, 15}_2 ∨ -b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ -p_945 ∨ b^{63, 16}_2 c -b^{63, 15}_2 ∨ -b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ -p_945 ∨ -b^{63, 16}_1 c -b^{63, 15}_2 ∨ -b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ -p_945 ∨ b^{63, 16}_0 c in DIMACS: -17732 -17733 17734 -945 17735 0 -17732 -17733 17734 -945 -17736 0 -17732 -17733 17734 -945 17737 0 c -1+1 --> 0 c ( b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ b^{63, 15}_0 ∧ p_945) -> (-b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ -b^{63, 16}_0) c in CNF: c -b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ -p_945 ∨ -b^{63, 16}_2 c -b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ -p_945 ∨ -b^{63, 16}_1 c -b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ -p_945 ∨ -b^{63, 16}_0 c in DIMACS: -17732 17733 -17734 -945 -17735 0 -17732 17733 -17734 -945 -17736 0 -17732 17733 -17734 -945 -17737 0 c 0+1 --> 1 c (-b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ -b^{63, 15}_0 ∧ p_945) -> (-b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ b^{63, 16}_0) c in CNF: c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ -p_945 ∨ -b^{63, 16}_2 c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ -p_945 ∨ -b^{63, 16}_1 c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ -p_945 ∨ b^{63, 16}_0 c in DIMACS: 17732 17733 17734 -945 -17735 0 17732 17733 17734 -945 -17736 0 17732 17733 17734 -945 17737 0 c 1+1 --> 2 c (-b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ b^{63, 15}_0 ∧ p_945) -> (-b^{63, 16}_2 ∧ b^{63, 16}_1 ∧ -b^{63, 16}_0) c in CNF: c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ -p_945 ∨ -b^{63, 16}_2 c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ -p_945 ∨ b^{63, 16}_1 c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ -p_945 ∨ -b^{63, 16}_0 c in DIMACS: 17732 17733 -17734 -945 -17735 0 17732 17733 -17734 -945 17736 0 17732 17733 -17734 -945 -17737 0 c 2+1 --> break c (-b^{63, 15}_2 ∧ b^{63, 15}_1 ∧ -b^{63, 15}_0 ∧ p_945) -> break c in CNF: c b^{63, 15}_2 ∨ -b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ -p_945 ∨ break c in DIMACS: 17732 -17733 17734 -945 1162 0 c 2-1 --> 1 c (-b^{63, 15}_2 ∧ b^{63, 15}_1 ∧ -b^{63, 15}_0 ∧ -p_945) -> (-b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ b^{63, 16}_0) c in CNF: c b^{63, 15}_2 ∨ -b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ p_945 ∨ -b^{63, 16}_2 c b^{63, 15}_2 ∨ -b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ p_945 ∨ -b^{63, 16}_1 c b^{63, 15}_2 ∨ -b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ p_945 ∨ b^{63, 16}_0 c in DIMACS: 17732 -17733 17734 945 -17735 0 17732 -17733 17734 945 -17736 0 17732 -17733 17734 945 17737 0 c 1-1 --> 0 c (-b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ b^{63, 15}_0 ∧ -p_945) -> (-b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ -b^{63, 16}_0) c in CNF: c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ p_945 ∨ -b^{63, 16}_2 c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ p_945 ∨ -b^{63, 16}_1 c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ p_945 ∨ -b^{63, 16}_0 c in DIMACS: 17732 17733 -17734 945 -17735 0 17732 17733 -17734 945 -17736 0 17732 17733 -17734 945 -17737 0 c 0-1 --> -1 c (-b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ -b^{63, 15}_0 ∧ -p_945) -> ( b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ b^{63, 16}_0) c in CNF: c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ p_945 ∨ b^{63, 16}_2 c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ p_945 ∨ -b^{63, 16}_1 c b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ p_945 ∨ b^{63, 16}_0 c in DIMACS: 17732 17733 17734 945 17735 0 17732 17733 17734 945 -17736 0 17732 17733 17734 945 17737 0 c -1-1 --> -2 c ( b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ b^{63, 15}_0 ∧ -p_945) -> ( b^{63, 16}_2 ∧ b^{63, 16}_1 ∧ -b^{63, 16}_0) c in CNF: c -b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ p_945 ∨ b^{63, 16}_2 c -b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ p_945 ∨ b^{63, 16}_1 c -b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ p_945 ∨ -b^{63, 16}_0 c in DIMACS: -17732 17733 -17734 945 17735 0 -17732 17733 -17734 945 17736 0 -17732 17733 -17734 945 -17737 0 c -2-1 --> break c ( b^{63, 15}_2 ∧ b^{63, 15}_1 ∧ -b^{63, 15}_0 ∧ -p_945) -> break c in CNF: c -b^{63, 15}_2 ∨ -b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ p_945 ∨ break c in DIMACS: -17732 -17733 17734 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 15}_2 ∧ -b^{63, 15}_1 ∧ -b^{63, 15}_0 ∧ true) c in CNF: c -b^{63, 15}_2 ∨ b^{63, 15}_1 ∨ b^{63, 15}_0 ∨ false c in DIMACS: -17732 17733 17734 0 c 3 does not represent an automaton state. c -(-b^{63, 15}_2 ∧ b^{63, 15}_1 ∧ b^{63, 15}_0 ∧ true) c in CNF: c b^{63, 15}_2 ∨ -b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ false c in DIMACS: 17732 -17733 -17734 0 c -3 does not represent an automaton state. c -( b^{63, 15}_2 ∧ b^{63, 15}_1 ∧ b^{63, 15}_0 ∧ true) c in CNF: c -b^{63, 15}_2 ∨ -b^{63, 15}_1 ∨ -b^{63, 15}_0 ∨ false c in DIMACS: -17732 -17733 -17734 0 c i = 16 c -2+1 --> -1 c ( b^{63, 16}_2 ∧ b^{63, 16}_1 ∧ -b^{63, 16}_0 ∧ p_1008) -> ( b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ b^{63, 17}_0) c in CNF: c -b^{63, 16}_2 ∨ -b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ -p_1008 ∨ b^{63, 17}_2 c -b^{63, 16}_2 ∨ -b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ -p_1008 ∨ -b^{63, 17}_1 c -b^{63, 16}_2 ∨ -b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ -p_1008 ∨ b^{63, 17}_0 c in DIMACS: -17735 -17736 17737 -1008 17738 0 -17735 -17736 17737 -1008 -17739 0 -17735 -17736 17737 -1008 17740 0 c -1+1 --> 0 c ( b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ b^{63, 16}_0 ∧ p_1008) -> (-b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ -b^{63, 17}_0) c in CNF: c -b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ -p_1008 ∨ -b^{63, 17}_2 c -b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ -p_1008 ∨ -b^{63, 17}_1 c -b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ -p_1008 ∨ -b^{63, 17}_0 c in DIMACS: -17735 17736 -17737 -1008 -17738 0 -17735 17736 -17737 -1008 -17739 0 -17735 17736 -17737 -1008 -17740 0 c 0+1 --> 1 c (-b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ -b^{63, 16}_0 ∧ p_1008) -> (-b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ b^{63, 17}_0) c in CNF: c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ -p_1008 ∨ -b^{63, 17}_2 c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ -p_1008 ∨ -b^{63, 17}_1 c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ -p_1008 ∨ b^{63, 17}_0 c in DIMACS: 17735 17736 17737 -1008 -17738 0 17735 17736 17737 -1008 -17739 0 17735 17736 17737 -1008 17740 0 c 1+1 --> 2 c (-b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ b^{63, 16}_0 ∧ p_1008) -> (-b^{63, 17}_2 ∧ b^{63, 17}_1 ∧ -b^{63, 17}_0) c in CNF: c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ -p_1008 ∨ -b^{63, 17}_2 c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ -p_1008 ∨ b^{63, 17}_1 c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ -p_1008 ∨ -b^{63, 17}_0 c in DIMACS: 17735 17736 -17737 -1008 -17738 0 17735 17736 -17737 -1008 17739 0 17735 17736 -17737 -1008 -17740 0 c 2+1 --> break c (-b^{63, 16}_2 ∧ b^{63, 16}_1 ∧ -b^{63, 16}_0 ∧ p_1008) -> break c in CNF: c b^{63, 16}_2 ∨ -b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ -p_1008 ∨ break c in DIMACS: 17735 -17736 17737 -1008 1162 0 c 2-1 --> 1 c (-b^{63, 16}_2 ∧ b^{63, 16}_1 ∧ -b^{63, 16}_0 ∧ -p_1008) -> (-b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ b^{63, 17}_0) c in CNF: c b^{63, 16}_2 ∨ -b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ p_1008 ∨ -b^{63, 17}_2 c b^{63, 16}_2 ∨ -b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ p_1008 ∨ -b^{63, 17}_1 c b^{63, 16}_2 ∨ -b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ p_1008 ∨ b^{63, 17}_0 c in DIMACS: 17735 -17736 17737 1008 -17738 0 17735 -17736 17737 1008 -17739 0 17735 -17736 17737 1008 17740 0 c 1-1 --> 0 c (-b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ b^{63, 16}_0 ∧ -p_1008) -> (-b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ -b^{63, 17}_0) c in CNF: c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ p_1008 ∨ -b^{63, 17}_2 c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ p_1008 ∨ -b^{63, 17}_1 c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ p_1008 ∨ -b^{63, 17}_0 c in DIMACS: 17735 17736 -17737 1008 -17738 0 17735 17736 -17737 1008 -17739 0 17735 17736 -17737 1008 -17740 0 c 0-1 --> -1 c (-b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ -b^{63, 16}_0 ∧ -p_1008) -> ( b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ b^{63, 17}_0) c in CNF: c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ p_1008 ∨ b^{63, 17}_2 c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ p_1008 ∨ -b^{63, 17}_1 c b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ p_1008 ∨ b^{63, 17}_0 c in DIMACS: 17735 17736 17737 1008 17738 0 17735 17736 17737 1008 -17739 0 17735 17736 17737 1008 17740 0 c -1-1 --> -2 c ( b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ b^{63, 16}_0 ∧ -p_1008) -> ( b^{63, 17}_2 ∧ b^{63, 17}_1 ∧ -b^{63, 17}_0) c in CNF: c -b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ p_1008 ∨ b^{63, 17}_2 c -b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ p_1008 ∨ b^{63, 17}_1 c -b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ p_1008 ∨ -b^{63, 17}_0 c in DIMACS: -17735 17736 -17737 1008 17738 0 -17735 17736 -17737 1008 17739 0 -17735 17736 -17737 1008 -17740 0 c -2-1 --> break c ( b^{63, 16}_2 ∧ b^{63, 16}_1 ∧ -b^{63, 16}_0 ∧ -p_1008) -> break c in CNF: c -b^{63, 16}_2 ∨ -b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ p_1008 ∨ break c in DIMACS: -17735 -17736 17737 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 16}_2 ∧ -b^{63, 16}_1 ∧ -b^{63, 16}_0 ∧ true) c in CNF: c -b^{63, 16}_2 ∨ b^{63, 16}_1 ∨ b^{63, 16}_0 ∨ false c in DIMACS: -17735 17736 17737 0 c 3 does not represent an automaton state. c -(-b^{63, 16}_2 ∧ b^{63, 16}_1 ∧ b^{63, 16}_0 ∧ true) c in CNF: c b^{63, 16}_2 ∨ -b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ false c in DIMACS: 17735 -17736 -17737 0 c -3 does not represent an automaton state. c -( b^{63, 16}_2 ∧ b^{63, 16}_1 ∧ b^{63, 16}_0 ∧ true) c in CNF: c -b^{63, 16}_2 ∨ -b^{63, 16}_1 ∨ -b^{63, 16}_0 ∨ false c in DIMACS: -17735 -17736 -17737 0 c i = 17 c -2+1 --> -1 c ( b^{63, 17}_2 ∧ b^{63, 17}_1 ∧ -b^{63, 17}_0 ∧ p_1071) -> ( b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ b^{63, 18}_0) c in CNF: c -b^{63, 17}_2 ∨ -b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ -p_1071 ∨ b^{63, 18}_2 c -b^{63, 17}_2 ∨ -b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ -p_1071 ∨ -b^{63, 18}_1 c -b^{63, 17}_2 ∨ -b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ -p_1071 ∨ b^{63, 18}_0 c in DIMACS: -17738 -17739 17740 -1071 17741 0 -17738 -17739 17740 -1071 -17742 0 -17738 -17739 17740 -1071 17743 0 c -1+1 --> 0 c ( b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ b^{63, 17}_0 ∧ p_1071) -> (-b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ -b^{63, 18}_0) c in CNF: c -b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ -p_1071 ∨ -b^{63, 18}_2 c -b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ -p_1071 ∨ -b^{63, 18}_1 c -b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ -p_1071 ∨ -b^{63, 18}_0 c in DIMACS: -17738 17739 -17740 -1071 -17741 0 -17738 17739 -17740 -1071 -17742 0 -17738 17739 -17740 -1071 -17743 0 c 0+1 --> 1 c (-b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ -b^{63, 17}_0 ∧ p_1071) -> (-b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ b^{63, 18}_0) c in CNF: c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ -p_1071 ∨ -b^{63, 18}_2 c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ -p_1071 ∨ -b^{63, 18}_1 c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ -p_1071 ∨ b^{63, 18}_0 c in DIMACS: 17738 17739 17740 -1071 -17741 0 17738 17739 17740 -1071 -17742 0 17738 17739 17740 -1071 17743 0 c 1+1 --> 2 c (-b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ b^{63, 17}_0 ∧ p_1071) -> (-b^{63, 18}_2 ∧ b^{63, 18}_1 ∧ -b^{63, 18}_0) c in CNF: c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ -p_1071 ∨ -b^{63, 18}_2 c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ -p_1071 ∨ b^{63, 18}_1 c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ -p_1071 ∨ -b^{63, 18}_0 c in DIMACS: 17738 17739 -17740 -1071 -17741 0 17738 17739 -17740 -1071 17742 0 17738 17739 -17740 -1071 -17743 0 c 2+1 --> break c (-b^{63, 17}_2 ∧ b^{63, 17}_1 ∧ -b^{63, 17}_0 ∧ p_1071) -> break c in CNF: c b^{63, 17}_2 ∨ -b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ -p_1071 ∨ break c in DIMACS: 17738 -17739 17740 -1071 1162 0 c 2-1 --> 1 c (-b^{63, 17}_2 ∧ b^{63, 17}_1 ∧ -b^{63, 17}_0 ∧ -p_1071) -> (-b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ b^{63, 18}_0) c in CNF: c b^{63, 17}_2 ∨ -b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ p_1071 ∨ -b^{63, 18}_2 c b^{63, 17}_2 ∨ -b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ p_1071 ∨ -b^{63, 18}_1 c b^{63, 17}_2 ∨ -b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ p_1071 ∨ b^{63, 18}_0 c in DIMACS: 17738 -17739 17740 1071 -17741 0 17738 -17739 17740 1071 -17742 0 17738 -17739 17740 1071 17743 0 c 1-1 --> 0 c (-b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ b^{63, 17}_0 ∧ -p_1071) -> (-b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ -b^{63, 18}_0) c in CNF: c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ p_1071 ∨ -b^{63, 18}_2 c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ p_1071 ∨ -b^{63, 18}_1 c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ p_1071 ∨ -b^{63, 18}_0 c in DIMACS: 17738 17739 -17740 1071 -17741 0 17738 17739 -17740 1071 -17742 0 17738 17739 -17740 1071 -17743 0 c 0-1 --> -1 c (-b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ -b^{63, 17}_0 ∧ -p_1071) -> ( b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ b^{63, 18}_0) c in CNF: c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ p_1071 ∨ b^{63, 18}_2 c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ p_1071 ∨ -b^{63, 18}_1 c b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ p_1071 ∨ b^{63, 18}_0 c in DIMACS: 17738 17739 17740 1071 17741 0 17738 17739 17740 1071 -17742 0 17738 17739 17740 1071 17743 0 c -1-1 --> -2 c ( b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ b^{63, 17}_0 ∧ -p_1071) -> ( b^{63, 18}_2 ∧ b^{63, 18}_1 ∧ -b^{63, 18}_0) c in CNF: c -b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ p_1071 ∨ b^{63, 18}_2 c -b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ p_1071 ∨ b^{63, 18}_1 c -b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ p_1071 ∨ -b^{63, 18}_0 c in DIMACS: -17738 17739 -17740 1071 17741 0 -17738 17739 -17740 1071 17742 0 -17738 17739 -17740 1071 -17743 0 c -2-1 --> break c ( b^{63, 17}_2 ∧ b^{63, 17}_1 ∧ -b^{63, 17}_0 ∧ -p_1071) -> break c in CNF: c -b^{63, 17}_2 ∨ -b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ p_1071 ∨ break c in DIMACS: -17738 -17739 17740 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 17}_2 ∧ -b^{63, 17}_1 ∧ -b^{63, 17}_0 ∧ true) c in CNF: c -b^{63, 17}_2 ∨ b^{63, 17}_1 ∨ b^{63, 17}_0 ∨ false c in DIMACS: -17738 17739 17740 0 c 3 does not represent an automaton state. c -(-b^{63, 17}_2 ∧ b^{63, 17}_1 ∧ b^{63, 17}_0 ∧ true) c in CNF: c b^{63, 17}_2 ∨ -b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ false c in DIMACS: 17738 -17739 -17740 0 c -3 does not represent an automaton state. c -( b^{63, 17}_2 ∧ b^{63, 17}_1 ∧ b^{63, 17}_0 ∧ true) c in CNF: c -b^{63, 17}_2 ∨ -b^{63, 17}_1 ∨ -b^{63, 17}_0 ∨ false c in DIMACS: -17738 -17739 -17740 0 c i = 18 c -2+1 --> -1 c ( b^{63, 18}_2 ∧ b^{63, 18}_1 ∧ -b^{63, 18}_0 ∧ p_1134) -> ( b^{63, 19}_2 ∧ -b^{63, 19}_1 ∧ b^{63, 19}_0) c in CNF: c -b^{63, 18}_2 ∨ -b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ -p_1134 ∨ b^{63, 19}_2 c -b^{63, 18}_2 ∨ -b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ -p_1134 ∨ -b^{63, 19}_1 c -b^{63, 18}_2 ∨ -b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ -p_1134 ∨ b^{63, 19}_0 c in DIMACS: -17741 -17742 17743 -1134 17744 0 -17741 -17742 17743 -1134 -17745 0 -17741 -17742 17743 -1134 17746 0 c -1+1 --> 0 c ( b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ b^{63, 18}_0 ∧ p_1134) -> (-b^{63, 19}_2 ∧ -b^{63, 19}_1 ∧ -b^{63, 19}_0) c in CNF: c -b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ -p_1134 ∨ -b^{63, 19}_2 c -b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ -p_1134 ∨ -b^{63, 19}_1 c -b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ -p_1134 ∨ -b^{63, 19}_0 c in DIMACS: -17741 17742 -17743 -1134 -17744 0 -17741 17742 -17743 -1134 -17745 0 -17741 17742 -17743 -1134 -17746 0 c 0+1 --> 1 c (-b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ -b^{63, 18}_0 ∧ p_1134) -> (-b^{63, 19}_2 ∧ -b^{63, 19}_1 ∧ b^{63, 19}_0) c in CNF: c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ -p_1134 ∨ -b^{63, 19}_2 c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ -p_1134 ∨ -b^{63, 19}_1 c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ -p_1134 ∨ b^{63, 19}_0 c in DIMACS: 17741 17742 17743 -1134 -17744 0 17741 17742 17743 -1134 -17745 0 17741 17742 17743 -1134 17746 0 c 1+1 --> 2 c (-b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ b^{63, 18}_0 ∧ p_1134) -> (-b^{63, 19}_2 ∧ b^{63, 19}_1 ∧ -b^{63, 19}_0) c in CNF: c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ -p_1134 ∨ -b^{63, 19}_2 c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ -p_1134 ∨ b^{63, 19}_1 c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ -p_1134 ∨ -b^{63, 19}_0 c in DIMACS: 17741 17742 -17743 -1134 -17744 0 17741 17742 -17743 -1134 17745 0 17741 17742 -17743 -1134 -17746 0 c 2+1 --> break c (-b^{63, 18}_2 ∧ b^{63, 18}_1 ∧ -b^{63, 18}_0 ∧ p_1134) -> break c in CNF: c b^{63, 18}_2 ∨ -b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ -p_1134 ∨ break c in DIMACS: 17741 -17742 17743 -1134 1162 0 c 2-1 --> 1 c (-b^{63, 18}_2 ∧ b^{63, 18}_1 ∧ -b^{63, 18}_0 ∧ -p_1134) -> (-b^{63, 19}_2 ∧ -b^{63, 19}_1 ∧ b^{63, 19}_0) c in CNF: c b^{63, 18}_2 ∨ -b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ p_1134 ∨ -b^{63, 19}_2 c b^{63, 18}_2 ∨ -b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ p_1134 ∨ -b^{63, 19}_1 c b^{63, 18}_2 ∨ -b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ p_1134 ∨ b^{63, 19}_0 c in DIMACS: 17741 -17742 17743 1134 -17744 0 17741 -17742 17743 1134 -17745 0 17741 -17742 17743 1134 17746 0 c 1-1 --> 0 c (-b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ b^{63, 18}_0 ∧ -p_1134) -> (-b^{63, 19}_2 ∧ -b^{63, 19}_1 ∧ -b^{63, 19}_0) c in CNF: c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ p_1134 ∨ -b^{63, 19}_2 c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ p_1134 ∨ -b^{63, 19}_1 c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ p_1134 ∨ -b^{63, 19}_0 c in DIMACS: 17741 17742 -17743 1134 -17744 0 17741 17742 -17743 1134 -17745 0 17741 17742 -17743 1134 -17746 0 c 0-1 --> -1 c (-b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ -b^{63, 18}_0 ∧ -p_1134) -> ( b^{63, 19}_2 ∧ -b^{63, 19}_1 ∧ b^{63, 19}_0) c in CNF: c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ p_1134 ∨ b^{63, 19}_2 c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ p_1134 ∨ -b^{63, 19}_1 c b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ p_1134 ∨ b^{63, 19}_0 c in DIMACS: 17741 17742 17743 1134 17744 0 17741 17742 17743 1134 -17745 0 17741 17742 17743 1134 17746 0 c -1-1 --> -2 c ( b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ b^{63, 18}_0 ∧ -p_1134) -> ( b^{63, 19}_2 ∧ b^{63, 19}_1 ∧ -b^{63, 19}_0) c in CNF: c -b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ p_1134 ∨ b^{63, 19}_2 c -b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ p_1134 ∨ b^{63, 19}_1 c -b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ p_1134 ∨ -b^{63, 19}_0 c in DIMACS: -17741 17742 -17743 1134 17744 0 -17741 17742 -17743 1134 17745 0 -17741 17742 -17743 1134 -17746 0 c -2-1 --> break c ( b^{63, 18}_2 ∧ b^{63, 18}_1 ∧ -b^{63, 18}_0 ∧ -p_1134) -> break c in CNF: c -b^{63, 18}_2 ∨ -b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ p_1134 ∨ break c in DIMACS: -17741 -17742 17743 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{63, 18}_2 ∧ -b^{63, 18}_1 ∧ -b^{63, 18}_0 ∧ true) c in CNF: c -b^{63, 18}_2 ∨ b^{63, 18}_1 ∨ b^{63, 18}_0 ∨ false c in DIMACS: -17741 17742 17743 0 c 3 does not represent an automaton state. c -(-b^{63, 18}_2 ∧ b^{63, 18}_1 ∧ b^{63, 18}_0 ∧ true) c in CNF: c b^{63, 18}_2 ∨ -b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ false c in DIMACS: 17741 -17742 -17743 0 c -3 does not represent an automaton state. c -( b^{63, 18}_2 ∧ b^{63, 18}_1 ∧ b^{63, 18}_0 ∧ true) c in CNF: c -b^{63, 18}_2 ∨ -b^{63, 18}_1 ∨ -b^{63, 18}_0 ∨ false c in DIMACS: -17741 -17742 -17743 0 c INIT for k = 64 c -b^{64, 1}_2 c -b^{64, 1}_1 c -b^{64, 1}_0 c in DIMACS: -17747 0 -17748 0 -17749 0 c Transitions for k = 64 c i = 1 c -2+1 --> -1 c ( b^{64, 1}_2 ∧ b^{64, 1}_1 ∧ -b^{64, 1}_0 ∧ p_64) -> ( b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ b^{64, 2}_0) c in CNF: c -b^{64, 1}_2 ∨ -b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ -p_64 ∨ b^{64, 2}_2 c -b^{64, 1}_2 ∨ -b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ -p_64 ∨ -b^{64, 2}_1 c -b^{64, 1}_2 ∨ -b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ -p_64 ∨ b^{64, 2}_0 c in DIMACS: -17747 -17748 17749 -64 17750 0 -17747 -17748 17749 -64 -17751 0 -17747 -17748 17749 -64 17752 0 c -1+1 --> 0 c ( b^{64, 1}_2 ∧ -b^{64, 1}_1 ∧ b^{64, 1}_0 ∧ p_64) -> (-b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ -b^{64, 2}_0) c in CNF: c -b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ -p_64 ∨ -b^{64, 2}_2 c -b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ -p_64 ∨ -b^{64, 2}_1 c -b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ -p_64 ∨ -b^{64, 2}_0 c in DIMACS: -17747 17748 -17749 -64 -17750 0 -17747 17748 -17749 -64 -17751 0 -17747 17748 -17749 -64 -17752 0 c 0+1 --> 1 c (-b^{64, 1}_2 ∧ -b^{64, 1}_1 ∧ -b^{64, 1}_0 ∧ p_64) -> (-b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ b^{64, 2}_0) c in CNF: c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ -p_64 ∨ -b^{64, 2}_2 c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ -p_64 ∨ -b^{64, 2}_1 c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ -p_64 ∨ b^{64, 2}_0 c in DIMACS: 17747 17748 17749 -64 -17750 0 17747 17748 17749 -64 -17751 0 17747 17748 17749 -64 17752 0 c 1+1 --> 2 c (-b^{64, 1}_2 ∧ -b^{64, 1}_1 ∧ b^{64, 1}_0 ∧ p_64) -> (-b^{64, 2}_2 ∧ b^{64, 2}_1 ∧ -b^{64, 2}_0) c in CNF: c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ -p_64 ∨ -b^{64, 2}_2 c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ -p_64 ∨ b^{64, 2}_1 c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ -p_64 ∨ -b^{64, 2}_0 c in DIMACS: 17747 17748 -17749 -64 -17750 0 17747 17748 -17749 -64 17751 0 17747 17748 -17749 -64 -17752 0 c 2+1 --> break c (-b^{64, 1}_2 ∧ b^{64, 1}_1 ∧ -b^{64, 1}_0 ∧ p_64) -> break c in CNF: c b^{64, 1}_2 ∨ -b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ -p_64 ∨ break c in DIMACS: 17747 -17748 17749 -64 1162 0 c 2-1 --> 1 c (-b^{64, 1}_2 ∧ b^{64, 1}_1 ∧ -b^{64, 1}_0 ∧ -p_64) -> (-b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ b^{64, 2}_0) c in CNF: c b^{64, 1}_2 ∨ -b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ p_64 ∨ -b^{64, 2}_2 c b^{64, 1}_2 ∨ -b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ p_64 ∨ -b^{64, 2}_1 c b^{64, 1}_2 ∨ -b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ p_64 ∨ b^{64, 2}_0 c in DIMACS: 17747 -17748 17749 64 -17750 0 17747 -17748 17749 64 -17751 0 17747 -17748 17749 64 17752 0 c 1-1 --> 0 c (-b^{64, 1}_2 ∧ -b^{64, 1}_1 ∧ b^{64, 1}_0 ∧ -p_64) -> (-b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ -b^{64, 2}_0) c in CNF: c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ p_64 ∨ -b^{64, 2}_2 c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ p_64 ∨ -b^{64, 2}_1 c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ p_64 ∨ -b^{64, 2}_0 c in DIMACS: 17747 17748 -17749 64 -17750 0 17747 17748 -17749 64 -17751 0 17747 17748 -17749 64 -17752 0 c 0-1 --> -1 c (-b^{64, 1}_2 ∧ -b^{64, 1}_1 ∧ -b^{64, 1}_0 ∧ -p_64) -> ( b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ b^{64, 2}_0) c in CNF: c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ p_64 ∨ b^{64, 2}_2 c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ p_64 ∨ -b^{64, 2}_1 c b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ p_64 ∨ b^{64, 2}_0 c in DIMACS: 17747 17748 17749 64 17750 0 17747 17748 17749 64 -17751 0 17747 17748 17749 64 17752 0 c -1-1 --> -2 c ( b^{64, 1}_2 ∧ -b^{64, 1}_1 ∧ b^{64, 1}_0 ∧ -p_64) -> ( b^{64, 2}_2 ∧ b^{64, 2}_1 ∧ -b^{64, 2}_0) c in CNF: c -b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ p_64 ∨ b^{64, 2}_2 c -b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ p_64 ∨ b^{64, 2}_1 c -b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ p_64 ∨ -b^{64, 2}_0 c in DIMACS: -17747 17748 -17749 64 17750 0 -17747 17748 -17749 64 17751 0 -17747 17748 -17749 64 -17752 0 c -2-1 --> break c ( b^{64, 1}_2 ∧ b^{64, 1}_1 ∧ -b^{64, 1}_0 ∧ -p_64) -> break c in CNF: c -b^{64, 1}_2 ∨ -b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ p_64 ∨ break c in DIMACS: -17747 -17748 17749 64 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 1}_2 ∧ -b^{64, 1}_1 ∧ -b^{64, 1}_0 ∧ true) c in CNF: c -b^{64, 1}_2 ∨ b^{64, 1}_1 ∨ b^{64, 1}_0 ∨ false c in DIMACS: -17747 17748 17749 0 c 3 does not represent an automaton state. c -(-b^{64, 1}_2 ∧ b^{64, 1}_1 ∧ b^{64, 1}_0 ∧ true) c in CNF: c b^{64, 1}_2 ∨ -b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ false c in DIMACS: 17747 -17748 -17749 0 c -3 does not represent an automaton state. c -( b^{64, 1}_2 ∧ b^{64, 1}_1 ∧ b^{64, 1}_0 ∧ true) c in CNF: c -b^{64, 1}_2 ∨ -b^{64, 1}_1 ∨ -b^{64, 1}_0 ∨ false c in DIMACS: -17747 -17748 -17749 0 c i = 2 c -2+1 --> -1 c ( b^{64, 2}_2 ∧ b^{64, 2}_1 ∧ -b^{64, 2}_0 ∧ p_128) -> ( b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ b^{64, 3}_0) c in CNF: c -b^{64, 2}_2 ∨ -b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ -p_128 ∨ b^{64, 3}_2 c -b^{64, 2}_2 ∨ -b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ -p_128 ∨ -b^{64, 3}_1 c -b^{64, 2}_2 ∨ -b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ -p_128 ∨ b^{64, 3}_0 c in DIMACS: -17750 -17751 17752 -128 17753 0 -17750 -17751 17752 -128 -17754 0 -17750 -17751 17752 -128 17755 0 c -1+1 --> 0 c ( b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ b^{64, 2}_0 ∧ p_128) -> (-b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ -b^{64, 3}_0) c in CNF: c -b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ -p_128 ∨ -b^{64, 3}_2 c -b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ -p_128 ∨ -b^{64, 3}_1 c -b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ -p_128 ∨ -b^{64, 3}_0 c in DIMACS: -17750 17751 -17752 -128 -17753 0 -17750 17751 -17752 -128 -17754 0 -17750 17751 -17752 -128 -17755 0 c 0+1 --> 1 c (-b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ -b^{64, 2}_0 ∧ p_128) -> (-b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ b^{64, 3}_0) c in CNF: c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ -p_128 ∨ -b^{64, 3}_2 c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ -p_128 ∨ -b^{64, 3}_1 c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ -p_128 ∨ b^{64, 3}_0 c in DIMACS: 17750 17751 17752 -128 -17753 0 17750 17751 17752 -128 -17754 0 17750 17751 17752 -128 17755 0 c 1+1 --> 2 c (-b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ b^{64, 2}_0 ∧ p_128) -> (-b^{64, 3}_2 ∧ b^{64, 3}_1 ∧ -b^{64, 3}_0) c in CNF: c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ -p_128 ∨ -b^{64, 3}_2 c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ -p_128 ∨ b^{64, 3}_1 c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ -p_128 ∨ -b^{64, 3}_0 c in DIMACS: 17750 17751 -17752 -128 -17753 0 17750 17751 -17752 -128 17754 0 17750 17751 -17752 -128 -17755 0 c 2+1 --> break c (-b^{64, 2}_2 ∧ b^{64, 2}_1 ∧ -b^{64, 2}_0 ∧ p_128) -> break c in CNF: c b^{64, 2}_2 ∨ -b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ -p_128 ∨ break c in DIMACS: 17750 -17751 17752 -128 1162 0 c 2-1 --> 1 c (-b^{64, 2}_2 ∧ b^{64, 2}_1 ∧ -b^{64, 2}_0 ∧ -p_128) -> (-b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ b^{64, 3}_0) c in CNF: c b^{64, 2}_2 ∨ -b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ p_128 ∨ -b^{64, 3}_2 c b^{64, 2}_2 ∨ -b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ p_128 ∨ -b^{64, 3}_1 c b^{64, 2}_2 ∨ -b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ p_128 ∨ b^{64, 3}_0 c in DIMACS: 17750 -17751 17752 128 -17753 0 17750 -17751 17752 128 -17754 0 17750 -17751 17752 128 17755 0 c 1-1 --> 0 c (-b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ b^{64, 2}_0 ∧ -p_128) -> (-b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ -b^{64, 3}_0) c in CNF: c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ p_128 ∨ -b^{64, 3}_2 c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ p_128 ∨ -b^{64, 3}_1 c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ p_128 ∨ -b^{64, 3}_0 c in DIMACS: 17750 17751 -17752 128 -17753 0 17750 17751 -17752 128 -17754 0 17750 17751 -17752 128 -17755 0 c 0-1 --> -1 c (-b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ -b^{64, 2}_0 ∧ -p_128) -> ( b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ b^{64, 3}_0) c in CNF: c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ p_128 ∨ b^{64, 3}_2 c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ p_128 ∨ -b^{64, 3}_1 c b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ p_128 ∨ b^{64, 3}_0 c in DIMACS: 17750 17751 17752 128 17753 0 17750 17751 17752 128 -17754 0 17750 17751 17752 128 17755 0 c -1-1 --> -2 c ( b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ b^{64, 2}_0 ∧ -p_128) -> ( b^{64, 3}_2 ∧ b^{64, 3}_1 ∧ -b^{64, 3}_0) c in CNF: c -b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ p_128 ∨ b^{64, 3}_2 c -b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ p_128 ∨ b^{64, 3}_1 c -b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ p_128 ∨ -b^{64, 3}_0 c in DIMACS: -17750 17751 -17752 128 17753 0 -17750 17751 -17752 128 17754 0 -17750 17751 -17752 128 -17755 0 c -2-1 --> break c ( b^{64, 2}_2 ∧ b^{64, 2}_1 ∧ -b^{64, 2}_0 ∧ -p_128) -> break c in CNF: c -b^{64, 2}_2 ∨ -b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ p_128 ∨ break c in DIMACS: -17750 -17751 17752 128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 2}_2 ∧ -b^{64, 2}_1 ∧ -b^{64, 2}_0 ∧ true) c in CNF: c -b^{64, 2}_2 ∨ b^{64, 2}_1 ∨ b^{64, 2}_0 ∨ false c in DIMACS: -17750 17751 17752 0 c 3 does not represent an automaton state. c -(-b^{64, 2}_2 ∧ b^{64, 2}_1 ∧ b^{64, 2}_0 ∧ true) c in CNF: c b^{64, 2}_2 ∨ -b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ false c in DIMACS: 17750 -17751 -17752 0 c -3 does not represent an automaton state. c -( b^{64, 2}_2 ∧ b^{64, 2}_1 ∧ b^{64, 2}_0 ∧ true) c in CNF: c -b^{64, 2}_2 ∨ -b^{64, 2}_1 ∨ -b^{64, 2}_0 ∨ false c in DIMACS: -17750 -17751 -17752 0 c i = 3 c -2+1 --> -1 c ( b^{64, 3}_2 ∧ b^{64, 3}_1 ∧ -b^{64, 3}_0 ∧ p_192) -> ( b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ b^{64, 4}_0) c in CNF: c -b^{64, 3}_2 ∨ -b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ -p_192 ∨ b^{64, 4}_2 c -b^{64, 3}_2 ∨ -b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ -p_192 ∨ -b^{64, 4}_1 c -b^{64, 3}_2 ∨ -b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ -p_192 ∨ b^{64, 4}_0 c in DIMACS: -17753 -17754 17755 -192 17756 0 -17753 -17754 17755 -192 -17757 0 -17753 -17754 17755 -192 17758 0 c -1+1 --> 0 c ( b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ b^{64, 3}_0 ∧ p_192) -> (-b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ -b^{64, 4}_0) c in CNF: c -b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ -p_192 ∨ -b^{64, 4}_2 c -b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ -p_192 ∨ -b^{64, 4}_1 c -b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ -p_192 ∨ -b^{64, 4}_0 c in DIMACS: -17753 17754 -17755 -192 -17756 0 -17753 17754 -17755 -192 -17757 0 -17753 17754 -17755 -192 -17758 0 c 0+1 --> 1 c (-b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ -b^{64, 3}_0 ∧ p_192) -> (-b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ b^{64, 4}_0) c in CNF: c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ -p_192 ∨ -b^{64, 4}_2 c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ -p_192 ∨ -b^{64, 4}_1 c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ -p_192 ∨ b^{64, 4}_0 c in DIMACS: 17753 17754 17755 -192 -17756 0 17753 17754 17755 -192 -17757 0 17753 17754 17755 -192 17758 0 c 1+1 --> 2 c (-b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ b^{64, 3}_0 ∧ p_192) -> (-b^{64, 4}_2 ∧ b^{64, 4}_1 ∧ -b^{64, 4}_0) c in CNF: c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ -p_192 ∨ -b^{64, 4}_2 c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ -p_192 ∨ b^{64, 4}_1 c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ -p_192 ∨ -b^{64, 4}_0 c in DIMACS: 17753 17754 -17755 -192 -17756 0 17753 17754 -17755 -192 17757 0 17753 17754 -17755 -192 -17758 0 c 2+1 --> break c (-b^{64, 3}_2 ∧ b^{64, 3}_1 ∧ -b^{64, 3}_0 ∧ p_192) -> break c in CNF: c b^{64, 3}_2 ∨ -b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ -p_192 ∨ break c in DIMACS: 17753 -17754 17755 -192 1162 0 c 2-1 --> 1 c (-b^{64, 3}_2 ∧ b^{64, 3}_1 ∧ -b^{64, 3}_0 ∧ -p_192) -> (-b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ b^{64, 4}_0) c in CNF: c b^{64, 3}_2 ∨ -b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ p_192 ∨ -b^{64, 4}_2 c b^{64, 3}_2 ∨ -b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ p_192 ∨ -b^{64, 4}_1 c b^{64, 3}_2 ∨ -b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ p_192 ∨ b^{64, 4}_0 c in DIMACS: 17753 -17754 17755 192 -17756 0 17753 -17754 17755 192 -17757 0 17753 -17754 17755 192 17758 0 c 1-1 --> 0 c (-b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ b^{64, 3}_0 ∧ -p_192) -> (-b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ -b^{64, 4}_0) c in CNF: c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ p_192 ∨ -b^{64, 4}_2 c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ p_192 ∨ -b^{64, 4}_1 c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ p_192 ∨ -b^{64, 4}_0 c in DIMACS: 17753 17754 -17755 192 -17756 0 17753 17754 -17755 192 -17757 0 17753 17754 -17755 192 -17758 0 c 0-1 --> -1 c (-b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ -b^{64, 3}_0 ∧ -p_192) -> ( b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ b^{64, 4}_0) c in CNF: c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ p_192 ∨ b^{64, 4}_2 c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ p_192 ∨ -b^{64, 4}_1 c b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ p_192 ∨ b^{64, 4}_0 c in DIMACS: 17753 17754 17755 192 17756 0 17753 17754 17755 192 -17757 0 17753 17754 17755 192 17758 0 c -1-1 --> -2 c ( b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ b^{64, 3}_0 ∧ -p_192) -> ( b^{64, 4}_2 ∧ b^{64, 4}_1 ∧ -b^{64, 4}_0) c in CNF: c -b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ p_192 ∨ b^{64, 4}_2 c -b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ p_192 ∨ b^{64, 4}_1 c -b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ p_192 ∨ -b^{64, 4}_0 c in DIMACS: -17753 17754 -17755 192 17756 0 -17753 17754 -17755 192 17757 0 -17753 17754 -17755 192 -17758 0 c -2-1 --> break c ( b^{64, 3}_2 ∧ b^{64, 3}_1 ∧ -b^{64, 3}_0 ∧ -p_192) -> break c in CNF: c -b^{64, 3}_2 ∨ -b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ p_192 ∨ break c in DIMACS: -17753 -17754 17755 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 3}_2 ∧ -b^{64, 3}_1 ∧ -b^{64, 3}_0 ∧ true) c in CNF: c -b^{64, 3}_2 ∨ b^{64, 3}_1 ∨ b^{64, 3}_0 ∨ false c in DIMACS: -17753 17754 17755 0 c 3 does not represent an automaton state. c -(-b^{64, 3}_2 ∧ b^{64, 3}_1 ∧ b^{64, 3}_0 ∧ true) c in CNF: c b^{64, 3}_2 ∨ -b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ false c in DIMACS: 17753 -17754 -17755 0 c -3 does not represent an automaton state. c -( b^{64, 3}_2 ∧ b^{64, 3}_1 ∧ b^{64, 3}_0 ∧ true) c in CNF: c -b^{64, 3}_2 ∨ -b^{64, 3}_1 ∨ -b^{64, 3}_0 ∨ false c in DIMACS: -17753 -17754 -17755 0 c i = 4 c -2+1 --> -1 c ( b^{64, 4}_2 ∧ b^{64, 4}_1 ∧ -b^{64, 4}_0 ∧ p_256) -> ( b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ b^{64, 5}_0) c in CNF: c -b^{64, 4}_2 ∨ -b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ -p_256 ∨ b^{64, 5}_2 c -b^{64, 4}_2 ∨ -b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ -p_256 ∨ -b^{64, 5}_1 c -b^{64, 4}_2 ∨ -b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ -p_256 ∨ b^{64, 5}_0 c in DIMACS: -17756 -17757 17758 -256 17759 0 -17756 -17757 17758 -256 -17760 0 -17756 -17757 17758 -256 17761 0 c -1+1 --> 0 c ( b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ b^{64, 4}_0 ∧ p_256) -> (-b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ -b^{64, 5}_0) c in CNF: c -b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ -p_256 ∨ -b^{64, 5}_2 c -b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ -p_256 ∨ -b^{64, 5}_1 c -b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ -p_256 ∨ -b^{64, 5}_0 c in DIMACS: -17756 17757 -17758 -256 -17759 0 -17756 17757 -17758 -256 -17760 0 -17756 17757 -17758 -256 -17761 0 c 0+1 --> 1 c (-b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ -b^{64, 4}_0 ∧ p_256) -> (-b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ b^{64, 5}_0) c in CNF: c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ -p_256 ∨ -b^{64, 5}_2 c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ -p_256 ∨ -b^{64, 5}_1 c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ -p_256 ∨ b^{64, 5}_0 c in DIMACS: 17756 17757 17758 -256 -17759 0 17756 17757 17758 -256 -17760 0 17756 17757 17758 -256 17761 0 c 1+1 --> 2 c (-b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ b^{64, 4}_0 ∧ p_256) -> (-b^{64, 5}_2 ∧ b^{64, 5}_1 ∧ -b^{64, 5}_0) c in CNF: c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ -p_256 ∨ -b^{64, 5}_2 c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ -p_256 ∨ b^{64, 5}_1 c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ -p_256 ∨ -b^{64, 5}_0 c in DIMACS: 17756 17757 -17758 -256 -17759 0 17756 17757 -17758 -256 17760 0 17756 17757 -17758 -256 -17761 0 c 2+1 --> break c (-b^{64, 4}_2 ∧ b^{64, 4}_1 ∧ -b^{64, 4}_0 ∧ p_256) -> break c in CNF: c b^{64, 4}_2 ∨ -b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ -p_256 ∨ break c in DIMACS: 17756 -17757 17758 -256 1162 0 c 2-1 --> 1 c (-b^{64, 4}_2 ∧ b^{64, 4}_1 ∧ -b^{64, 4}_0 ∧ -p_256) -> (-b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ b^{64, 5}_0) c in CNF: c b^{64, 4}_2 ∨ -b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ p_256 ∨ -b^{64, 5}_2 c b^{64, 4}_2 ∨ -b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ p_256 ∨ -b^{64, 5}_1 c b^{64, 4}_2 ∨ -b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ p_256 ∨ b^{64, 5}_0 c in DIMACS: 17756 -17757 17758 256 -17759 0 17756 -17757 17758 256 -17760 0 17756 -17757 17758 256 17761 0 c 1-1 --> 0 c (-b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ b^{64, 4}_0 ∧ -p_256) -> (-b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ -b^{64, 5}_0) c in CNF: c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ p_256 ∨ -b^{64, 5}_2 c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ p_256 ∨ -b^{64, 5}_1 c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ p_256 ∨ -b^{64, 5}_0 c in DIMACS: 17756 17757 -17758 256 -17759 0 17756 17757 -17758 256 -17760 0 17756 17757 -17758 256 -17761 0 c 0-1 --> -1 c (-b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ -b^{64, 4}_0 ∧ -p_256) -> ( b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ b^{64, 5}_0) c in CNF: c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ p_256 ∨ b^{64, 5}_2 c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ p_256 ∨ -b^{64, 5}_1 c b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ p_256 ∨ b^{64, 5}_0 c in DIMACS: 17756 17757 17758 256 17759 0 17756 17757 17758 256 -17760 0 17756 17757 17758 256 17761 0 c -1-1 --> -2 c ( b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ b^{64, 4}_0 ∧ -p_256) -> ( b^{64, 5}_2 ∧ b^{64, 5}_1 ∧ -b^{64, 5}_0) c in CNF: c -b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ p_256 ∨ b^{64, 5}_2 c -b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ p_256 ∨ b^{64, 5}_1 c -b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ p_256 ∨ -b^{64, 5}_0 c in DIMACS: -17756 17757 -17758 256 17759 0 -17756 17757 -17758 256 17760 0 -17756 17757 -17758 256 -17761 0 c -2-1 --> break c ( b^{64, 4}_2 ∧ b^{64, 4}_1 ∧ -b^{64, 4}_0 ∧ -p_256) -> break c in CNF: c -b^{64, 4}_2 ∨ -b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ p_256 ∨ break c in DIMACS: -17756 -17757 17758 256 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 4}_2 ∧ -b^{64, 4}_1 ∧ -b^{64, 4}_0 ∧ true) c in CNF: c -b^{64, 4}_2 ∨ b^{64, 4}_1 ∨ b^{64, 4}_0 ∨ false c in DIMACS: -17756 17757 17758 0 c 3 does not represent an automaton state. c -(-b^{64, 4}_2 ∧ b^{64, 4}_1 ∧ b^{64, 4}_0 ∧ true) c in CNF: c b^{64, 4}_2 ∨ -b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ false c in DIMACS: 17756 -17757 -17758 0 c -3 does not represent an automaton state. c -( b^{64, 4}_2 ∧ b^{64, 4}_1 ∧ b^{64, 4}_0 ∧ true) c in CNF: c -b^{64, 4}_2 ∨ -b^{64, 4}_1 ∨ -b^{64, 4}_0 ∨ false c in DIMACS: -17756 -17757 -17758 0 c i = 5 c -2+1 --> -1 c ( b^{64, 5}_2 ∧ b^{64, 5}_1 ∧ -b^{64, 5}_0 ∧ p_320) -> ( b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ b^{64, 6}_0) c in CNF: c -b^{64, 5}_2 ∨ -b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ -p_320 ∨ b^{64, 6}_2 c -b^{64, 5}_2 ∨ -b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ -p_320 ∨ -b^{64, 6}_1 c -b^{64, 5}_2 ∨ -b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ -p_320 ∨ b^{64, 6}_0 c in DIMACS: -17759 -17760 17761 -320 17762 0 -17759 -17760 17761 -320 -17763 0 -17759 -17760 17761 -320 17764 0 c -1+1 --> 0 c ( b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ b^{64, 5}_0 ∧ p_320) -> (-b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ -b^{64, 6}_0) c in CNF: c -b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ -p_320 ∨ -b^{64, 6}_2 c -b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ -p_320 ∨ -b^{64, 6}_1 c -b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ -p_320 ∨ -b^{64, 6}_0 c in DIMACS: -17759 17760 -17761 -320 -17762 0 -17759 17760 -17761 -320 -17763 0 -17759 17760 -17761 -320 -17764 0 c 0+1 --> 1 c (-b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ -b^{64, 5}_0 ∧ p_320) -> (-b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ b^{64, 6}_0) c in CNF: c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ -p_320 ∨ -b^{64, 6}_2 c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ -p_320 ∨ -b^{64, 6}_1 c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ -p_320 ∨ b^{64, 6}_0 c in DIMACS: 17759 17760 17761 -320 -17762 0 17759 17760 17761 -320 -17763 0 17759 17760 17761 -320 17764 0 c 1+1 --> 2 c (-b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ b^{64, 5}_0 ∧ p_320) -> (-b^{64, 6}_2 ∧ b^{64, 6}_1 ∧ -b^{64, 6}_0) c in CNF: c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ -p_320 ∨ -b^{64, 6}_2 c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ -p_320 ∨ b^{64, 6}_1 c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ -p_320 ∨ -b^{64, 6}_0 c in DIMACS: 17759 17760 -17761 -320 -17762 0 17759 17760 -17761 -320 17763 0 17759 17760 -17761 -320 -17764 0 c 2+1 --> break c (-b^{64, 5}_2 ∧ b^{64, 5}_1 ∧ -b^{64, 5}_0 ∧ p_320) -> break c in CNF: c b^{64, 5}_2 ∨ -b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ -p_320 ∨ break c in DIMACS: 17759 -17760 17761 -320 1162 0 c 2-1 --> 1 c (-b^{64, 5}_2 ∧ b^{64, 5}_1 ∧ -b^{64, 5}_0 ∧ -p_320) -> (-b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ b^{64, 6}_0) c in CNF: c b^{64, 5}_2 ∨ -b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ p_320 ∨ -b^{64, 6}_2 c b^{64, 5}_2 ∨ -b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ p_320 ∨ -b^{64, 6}_1 c b^{64, 5}_2 ∨ -b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ p_320 ∨ b^{64, 6}_0 c in DIMACS: 17759 -17760 17761 320 -17762 0 17759 -17760 17761 320 -17763 0 17759 -17760 17761 320 17764 0 c 1-1 --> 0 c (-b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ b^{64, 5}_0 ∧ -p_320) -> (-b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ -b^{64, 6}_0) c in CNF: c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ p_320 ∨ -b^{64, 6}_2 c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ p_320 ∨ -b^{64, 6}_1 c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ p_320 ∨ -b^{64, 6}_0 c in DIMACS: 17759 17760 -17761 320 -17762 0 17759 17760 -17761 320 -17763 0 17759 17760 -17761 320 -17764 0 c 0-1 --> -1 c (-b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ -b^{64, 5}_0 ∧ -p_320) -> ( b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ b^{64, 6}_0) c in CNF: c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ p_320 ∨ b^{64, 6}_2 c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ p_320 ∨ -b^{64, 6}_1 c b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ p_320 ∨ b^{64, 6}_0 c in DIMACS: 17759 17760 17761 320 17762 0 17759 17760 17761 320 -17763 0 17759 17760 17761 320 17764 0 c -1-1 --> -2 c ( b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ b^{64, 5}_0 ∧ -p_320) -> ( b^{64, 6}_2 ∧ b^{64, 6}_1 ∧ -b^{64, 6}_0) c in CNF: c -b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ p_320 ∨ b^{64, 6}_2 c -b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ p_320 ∨ b^{64, 6}_1 c -b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ p_320 ∨ -b^{64, 6}_0 c in DIMACS: -17759 17760 -17761 320 17762 0 -17759 17760 -17761 320 17763 0 -17759 17760 -17761 320 -17764 0 c -2-1 --> break c ( b^{64, 5}_2 ∧ b^{64, 5}_1 ∧ -b^{64, 5}_0 ∧ -p_320) -> break c in CNF: c -b^{64, 5}_2 ∨ -b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ p_320 ∨ break c in DIMACS: -17759 -17760 17761 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 5}_2 ∧ -b^{64, 5}_1 ∧ -b^{64, 5}_0 ∧ true) c in CNF: c -b^{64, 5}_2 ∨ b^{64, 5}_1 ∨ b^{64, 5}_0 ∨ false c in DIMACS: -17759 17760 17761 0 c 3 does not represent an automaton state. c -(-b^{64, 5}_2 ∧ b^{64, 5}_1 ∧ b^{64, 5}_0 ∧ true) c in CNF: c b^{64, 5}_2 ∨ -b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ false c in DIMACS: 17759 -17760 -17761 0 c -3 does not represent an automaton state. c -( b^{64, 5}_2 ∧ b^{64, 5}_1 ∧ b^{64, 5}_0 ∧ true) c in CNF: c -b^{64, 5}_2 ∨ -b^{64, 5}_1 ∨ -b^{64, 5}_0 ∨ false c in DIMACS: -17759 -17760 -17761 0 c i = 6 c -2+1 --> -1 c ( b^{64, 6}_2 ∧ b^{64, 6}_1 ∧ -b^{64, 6}_0 ∧ p_384) -> ( b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ b^{64, 7}_0) c in CNF: c -b^{64, 6}_2 ∨ -b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ -p_384 ∨ b^{64, 7}_2 c -b^{64, 6}_2 ∨ -b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ -p_384 ∨ -b^{64, 7}_1 c -b^{64, 6}_2 ∨ -b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ -p_384 ∨ b^{64, 7}_0 c in DIMACS: -17762 -17763 17764 -384 17765 0 -17762 -17763 17764 -384 -17766 0 -17762 -17763 17764 -384 17767 0 c -1+1 --> 0 c ( b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ b^{64, 6}_0 ∧ p_384) -> (-b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ -b^{64, 7}_0) c in CNF: c -b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ -p_384 ∨ -b^{64, 7}_2 c -b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ -p_384 ∨ -b^{64, 7}_1 c -b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ -p_384 ∨ -b^{64, 7}_0 c in DIMACS: -17762 17763 -17764 -384 -17765 0 -17762 17763 -17764 -384 -17766 0 -17762 17763 -17764 -384 -17767 0 c 0+1 --> 1 c (-b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ -b^{64, 6}_0 ∧ p_384) -> (-b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ b^{64, 7}_0) c in CNF: c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ -p_384 ∨ -b^{64, 7}_2 c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ -p_384 ∨ -b^{64, 7}_1 c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ -p_384 ∨ b^{64, 7}_0 c in DIMACS: 17762 17763 17764 -384 -17765 0 17762 17763 17764 -384 -17766 0 17762 17763 17764 -384 17767 0 c 1+1 --> 2 c (-b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ b^{64, 6}_0 ∧ p_384) -> (-b^{64, 7}_2 ∧ b^{64, 7}_1 ∧ -b^{64, 7}_0) c in CNF: c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ -p_384 ∨ -b^{64, 7}_2 c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ -p_384 ∨ b^{64, 7}_1 c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ -p_384 ∨ -b^{64, 7}_0 c in DIMACS: 17762 17763 -17764 -384 -17765 0 17762 17763 -17764 -384 17766 0 17762 17763 -17764 -384 -17767 0 c 2+1 --> break c (-b^{64, 6}_2 ∧ b^{64, 6}_1 ∧ -b^{64, 6}_0 ∧ p_384) -> break c in CNF: c b^{64, 6}_2 ∨ -b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ -p_384 ∨ break c in DIMACS: 17762 -17763 17764 -384 1162 0 c 2-1 --> 1 c (-b^{64, 6}_2 ∧ b^{64, 6}_1 ∧ -b^{64, 6}_0 ∧ -p_384) -> (-b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ b^{64, 7}_0) c in CNF: c b^{64, 6}_2 ∨ -b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ p_384 ∨ -b^{64, 7}_2 c b^{64, 6}_2 ∨ -b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ p_384 ∨ -b^{64, 7}_1 c b^{64, 6}_2 ∨ -b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ p_384 ∨ b^{64, 7}_0 c in DIMACS: 17762 -17763 17764 384 -17765 0 17762 -17763 17764 384 -17766 0 17762 -17763 17764 384 17767 0 c 1-1 --> 0 c (-b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ b^{64, 6}_0 ∧ -p_384) -> (-b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ -b^{64, 7}_0) c in CNF: c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ p_384 ∨ -b^{64, 7}_2 c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ p_384 ∨ -b^{64, 7}_1 c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ p_384 ∨ -b^{64, 7}_0 c in DIMACS: 17762 17763 -17764 384 -17765 0 17762 17763 -17764 384 -17766 0 17762 17763 -17764 384 -17767 0 c 0-1 --> -1 c (-b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ -b^{64, 6}_0 ∧ -p_384) -> ( b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ b^{64, 7}_0) c in CNF: c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ p_384 ∨ b^{64, 7}_2 c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ p_384 ∨ -b^{64, 7}_1 c b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ p_384 ∨ b^{64, 7}_0 c in DIMACS: 17762 17763 17764 384 17765 0 17762 17763 17764 384 -17766 0 17762 17763 17764 384 17767 0 c -1-1 --> -2 c ( b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ b^{64, 6}_0 ∧ -p_384) -> ( b^{64, 7}_2 ∧ b^{64, 7}_1 ∧ -b^{64, 7}_0) c in CNF: c -b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ p_384 ∨ b^{64, 7}_2 c -b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ p_384 ∨ b^{64, 7}_1 c -b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ p_384 ∨ -b^{64, 7}_0 c in DIMACS: -17762 17763 -17764 384 17765 0 -17762 17763 -17764 384 17766 0 -17762 17763 -17764 384 -17767 0 c -2-1 --> break c ( b^{64, 6}_2 ∧ b^{64, 6}_1 ∧ -b^{64, 6}_0 ∧ -p_384) -> break c in CNF: c -b^{64, 6}_2 ∨ -b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ p_384 ∨ break c in DIMACS: -17762 -17763 17764 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 6}_2 ∧ -b^{64, 6}_1 ∧ -b^{64, 6}_0 ∧ true) c in CNF: c -b^{64, 6}_2 ∨ b^{64, 6}_1 ∨ b^{64, 6}_0 ∨ false c in DIMACS: -17762 17763 17764 0 c 3 does not represent an automaton state. c -(-b^{64, 6}_2 ∧ b^{64, 6}_1 ∧ b^{64, 6}_0 ∧ true) c in CNF: c b^{64, 6}_2 ∨ -b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ false c in DIMACS: 17762 -17763 -17764 0 c -3 does not represent an automaton state. c -( b^{64, 6}_2 ∧ b^{64, 6}_1 ∧ b^{64, 6}_0 ∧ true) c in CNF: c -b^{64, 6}_2 ∨ -b^{64, 6}_1 ∨ -b^{64, 6}_0 ∨ false c in DIMACS: -17762 -17763 -17764 0 c i = 7 c -2+1 --> -1 c ( b^{64, 7}_2 ∧ b^{64, 7}_1 ∧ -b^{64, 7}_0 ∧ p_448) -> ( b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ b^{64, 8}_0) c in CNF: c -b^{64, 7}_2 ∨ -b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ -p_448 ∨ b^{64, 8}_2 c -b^{64, 7}_2 ∨ -b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ -p_448 ∨ -b^{64, 8}_1 c -b^{64, 7}_2 ∨ -b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ -p_448 ∨ b^{64, 8}_0 c in DIMACS: -17765 -17766 17767 -448 17768 0 -17765 -17766 17767 -448 -17769 0 -17765 -17766 17767 -448 17770 0 c -1+1 --> 0 c ( b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ b^{64, 7}_0 ∧ p_448) -> (-b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ -b^{64, 8}_0) c in CNF: c -b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ -p_448 ∨ -b^{64, 8}_2 c -b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ -p_448 ∨ -b^{64, 8}_1 c -b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ -p_448 ∨ -b^{64, 8}_0 c in DIMACS: -17765 17766 -17767 -448 -17768 0 -17765 17766 -17767 -448 -17769 0 -17765 17766 -17767 -448 -17770 0 c 0+1 --> 1 c (-b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ -b^{64, 7}_0 ∧ p_448) -> (-b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ b^{64, 8}_0) c in CNF: c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ -p_448 ∨ -b^{64, 8}_2 c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ -p_448 ∨ -b^{64, 8}_1 c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ -p_448 ∨ b^{64, 8}_0 c in DIMACS: 17765 17766 17767 -448 -17768 0 17765 17766 17767 -448 -17769 0 17765 17766 17767 -448 17770 0 c 1+1 --> 2 c (-b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ b^{64, 7}_0 ∧ p_448) -> (-b^{64, 8}_2 ∧ b^{64, 8}_1 ∧ -b^{64, 8}_0) c in CNF: c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ -p_448 ∨ -b^{64, 8}_2 c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ -p_448 ∨ b^{64, 8}_1 c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ -p_448 ∨ -b^{64, 8}_0 c in DIMACS: 17765 17766 -17767 -448 -17768 0 17765 17766 -17767 -448 17769 0 17765 17766 -17767 -448 -17770 0 c 2+1 --> break c (-b^{64, 7}_2 ∧ b^{64, 7}_1 ∧ -b^{64, 7}_0 ∧ p_448) -> break c in CNF: c b^{64, 7}_2 ∨ -b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ -p_448 ∨ break c in DIMACS: 17765 -17766 17767 -448 1162 0 c 2-1 --> 1 c (-b^{64, 7}_2 ∧ b^{64, 7}_1 ∧ -b^{64, 7}_0 ∧ -p_448) -> (-b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ b^{64, 8}_0) c in CNF: c b^{64, 7}_2 ∨ -b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ p_448 ∨ -b^{64, 8}_2 c b^{64, 7}_2 ∨ -b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ p_448 ∨ -b^{64, 8}_1 c b^{64, 7}_2 ∨ -b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ p_448 ∨ b^{64, 8}_0 c in DIMACS: 17765 -17766 17767 448 -17768 0 17765 -17766 17767 448 -17769 0 17765 -17766 17767 448 17770 0 c 1-1 --> 0 c (-b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ b^{64, 7}_0 ∧ -p_448) -> (-b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ -b^{64, 8}_0) c in CNF: c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ p_448 ∨ -b^{64, 8}_2 c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ p_448 ∨ -b^{64, 8}_1 c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ p_448 ∨ -b^{64, 8}_0 c in DIMACS: 17765 17766 -17767 448 -17768 0 17765 17766 -17767 448 -17769 0 17765 17766 -17767 448 -17770 0 c 0-1 --> -1 c (-b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ -b^{64, 7}_0 ∧ -p_448) -> ( b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ b^{64, 8}_0) c in CNF: c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ p_448 ∨ b^{64, 8}_2 c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ p_448 ∨ -b^{64, 8}_1 c b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ p_448 ∨ b^{64, 8}_0 c in DIMACS: 17765 17766 17767 448 17768 0 17765 17766 17767 448 -17769 0 17765 17766 17767 448 17770 0 c -1-1 --> -2 c ( b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ b^{64, 7}_0 ∧ -p_448) -> ( b^{64, 8}_2 ∧ b^{64, 8}_1 ∧ -b^{64, 8}_0) c in CNF: c -b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ p_448 ∨ b^{64, 8}_2 c -b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ p_448 ∨ b^{64, 8}_1 c -b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ p_448 ∨ -b^{64, 8}_0 c in DIMACS: -17765 17766 -17767 448 17768 0 -17765 17766 -17767 448 17769 0 -17765 17766 -17767 448 -17770 0 c -2-1 --> break c ( b^{64, 7}_2 ∧ b^{64, 7}_1 ∧ -b^{64, 7}_0 ∧ -p_448) -> break c in CNF: c -b^{64, 7}_2 ∨ -b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ p_448 ∨ break c in DIMACS: -17765 -17766 17767 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 7}_2 ∧ -b^{64, 7}_1 ∧ -b^{64, 7}_0 ∧ true) c in CNF: c -b^{64, 7}_2 ∨ b^{64, 7}_1 ∨ b^{64, 7}_0 ∨ false c in DIMACS: -17765 17766 17767 0 c 3 does not represent an automaton state. c -(-b^{64, 7}_2 ∧ b^{64, 7}_1 ∧ b^{64, 7}_0 ∧ true) c in CNF: c b^{64, 7}_2 ∨ -b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ false c in DIMACS: 17765 -17766 -17767 0 c -3 does not represent an automaton state. c -( b^{64, 7}_2 ∧ b^{64, 7}_1 ∧ b^{64, 7}_0 ∧ true) c in CNF: c -b^{64, 7}_2 ∨ -b^{64, 7}_1 ∨ -b^{64, 7}_0 ∨ false c in DIMACS: -17765 -17766 -17767 0 c i = 8 c -2+1 --> -1 c ( b^{64, 8}_2 ∧ b^{64, 8}_1 ∧ -b^{64, 8}_0 ∧ p_512) -> ( b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ b^{64, 9}_0) c in CNF: c -b^{64, 8}_2 ∨ -b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ -p_512 ∨ b^{64, 9}_2 c -b^{64, 8}_2 ∨ -b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ -p_512 ∨ -b^{64, 9}_1 c -b^{64, 8}_2 ∨ -b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ -p_512 ∨ b^{64, 9}_0 c in DIMACS: -17768 -17769 17770 -512 17771 0 -17768 -17769 17770 -512 -17772 0 -17768 -17769 17770 -512 17773 0 c -1+1 --> 0 c ( b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ b^{64, 8}_0 ∧ p_512) -> (-b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ -b^{64, 9}_0) c in CNF: c -b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ -p_512 ∨ -b^{64, 9}_2 c -b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ -p_512 ∨ -b^{64, 9}_1 c -b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ -p_512 ∨ -b^{64, 9}_0 c in DIMACS: -17768 17769 -17770 -512 -17771 0 -17768 17769 -17770 -512 -17772 0 -17768 17769 -17770 -512 -17773 0 c 0+1 --> 1 c (-b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ -b^{64, 8}_0 ∧ p_512) -> (-b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ b^{64, 9}_0) c in CNF: c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ -p_512 ∨ -b^{64, 9}_2 c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ -p_512 ∨ -b^{64, 9}_1 c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ -p_512 ∨ b^{64, 9}_0 c in DIMACS: 17768 17769 17770 -512 -17771 0 17768 17769 17770 -512 -17772 0 17768 17769 17770 -512 17773 0 c 1+1 --> 2 c (-b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ b^{64, 8}_0 ∧ p_512) -> (-b^{64, 9}_2 ∧ b^{64, 9}_1 ∧ -b^{64, 9}_0) c in CNF: c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ -p_512 ∨ -b^{64, 9}_2 c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ -p_512 ∨ b^{64, 9}_1 c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ -p_512 ∨ -b^{64, 9}_0 c in DIMACS: 17768 17769 -17770 -512 -17771 0 17768 17769 -17770 -512 17772 0 17768 17769 -17770 -512 -17773 0 c 2+1 --> break c (-b^{64, 8}_2 ∧ b^{64, 8}_1 ∧ -b^{64, 8}_0 ∧ p_512) -> break c in CNF: c b^{64, 8}_2 ∨ -b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ -p_512 ∨ break c in DIMACS: 17768 -17769 17770 -512 1162 0 c 2-1 --> 1 c (-b^{64, 8}_2 ∧ b^{64, 8}_1 ∧ -b^{64, 8}_0 ∧ -p_512) -> (-b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ b^{64, 9}_0) c in CNF: c b^{64, 8}_2 ∨ -b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ p_512 ∨ -b^{64, 9}_2 c b^{64, 8}_2 ∨ -b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ p_512 ∨ -b^{64, 9}_1 c b^{64, 8}_2 ∨ -b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ p_512 ∨ b^{64, 9}_0 c in DIMACS: 17768 -17769 17770 512 -17771 0 17768 -17769 17770 512 -17772 0 17768 -17769 17770 512 17773 0 c 1-1 --> 0 c (-b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ b^{64, 8}_0 ∧ -p_512) -> (-b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ -b^{64, 9}_0) c in CNF: c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ p_512 ∨ -b^{64, 9}_2 c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ p_512 ∨ -b^{64, 9}_1 c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ p_512 ∨ -b^{64, 9}_0 c in DIMACS: 17768 17769 -17770 512 -17771 0 17768 17769 -17770 512 -17772 0 17768 17769 -17770 512 -17773 0 c 0-1 --> -1 c (-b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ -b^{64, 8}_0 ∧ -p_512) -> ( b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ b^{64, 9}_0) c in CNF: c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ p_512 ∨ b^{64, 9}_2 c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ p_512 ∨ -b^{64, 9}_1 c b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ p_512 ∨ b^{64, 9}_0 c in DIMACS: 17768 17769 17770 512 17771 0 17768 17769 17770 512 -17772 0 17768 17769 17770 512 17773 0 c -1-1 --> -2 c ( b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ b^{64, 8}_0 ∧ -p_512) -> ( b^{64, 9}_2 ∧ b^{64, 9}_1 ∧ -b^{64, 9}_0) c in CNF: c -b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ p_512 ∨ b^{64, 9}_2 c -b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ p_512 ∨ b^{64, 9}_1 c -b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ p_512 ∨ -b^{64, 9}_0 c in DIMACS: -17768 17769 -17770 512 17771 0 -17768 17769 -17770 512 17772 0 -17768 17769 -17770 512 -17773 0 c -2-1 --> break c ( b^{64, 8}_2 ∧ b^{64, 8}_1 ∧ -b^{64, 8}_0 ∧ -p_512) -> break c in CNF: c -b^{64, 8}_2 ∨ -b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ p_512 ∨ break c in DIMACS: -17768 -17769 17770 512 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 8}_2 ∧ -b^{64, 8}_1 ∧ -b^{64, 8}_0 ∧ true) c in CNF: c -b^{64, 8}_2 ∨ b^{64, 8}_1 ∨ b^{64, 8}_0 ∨ false c in DIMACS: -17768 17769 17770 0 c 3 does not represent an automaton state. c -(-b^{64, 8}_2 ∧ b^{64, 8}_1 ∧ b^{64, 8}_0 ∧ true) c in CNF: c b^{64, 8}_2 ∨ -b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ false c in DIMACS: 17768 -17769 -17770 0 c -3 does not represent an automaton state. c -( b^{64, 8}_2 ∧ b^{64, 8}_1 ∧ b^{64, 8}_0 ∧ true) c in CNF: c -b^{64, 8}_2 ∨ -b^{64, 8}_1 ∨ -b^{64, 8}_0 ∨ false c in DIMACS: -17768 -17769 -17770 0 c i = 9 c -2+1 --> -1 c ( b^{64, 9}_2 ∧ b^{64, 9}_1 ∧ -b^{64, 9}_0 ∧ p_576) -> ( b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ b^{64, 10}_0) c in CNF: c -b^{64, 9}_2 ∨ -b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ -p_576 ∨ b^{64, 10}_2 c -b^{64, 9}_2 ∨ -b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ -p_576 ∨ -b^{64, 10}_1 c -b^{64, 9}_2 ∨ -b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ -p_576 ∨ b^{64, 10}_0 c in DIMACS: -17771 -17772 17773 -576 17774 0 -17771 -17772 17773 -576 -17775 0 -17771 -17772 17773 -576 17776 0 c -1+1 --> 0 c ( b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ b^{64, 9}_0 ∧ p_576) -> (-b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ -b^{64, 10}_0) c in CNF: c -b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ -p_576 ∨ -b^{64, 10}_2 c -b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ -p_576 ∨ -b^{64, 10}_1 c -b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ -p_576 ∨ -b^{64, 10}_0 c in DIMACS: -17771 17772 -17773 -576 -17774 0 -17771 17772 -17773 -576 -17775 0 -17771 17772 -17773 -576 -17776 0 c 0+1 --> 1 c (-b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ -b^{64, 9}_0 ∧ p_576) -> (-b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ b^{64, 10}_0) c in CNF: c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ -p_576 ∨ -b^{64, 10}_2 c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ -p_576 ∨ -b^{64, 10}_1 c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ -p_576 ∨ b^{64, 10}_0 c in DIMACS: 17771 17772 17773 -576 -17774 0 17771 17772 17773 -576 -17775 0 17771 17772 17773 -576 17776 0 c 1+1 --> 2 c (-b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ b^{64, 9}_0 ∧ p_576) -> (-b^{64, 10}_2 ∧ b^{64, 10}_1 ∧ -b^{64, 10}_0) c in CNF: c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ -p_576 ∨ -b^{64, 10}_2 c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ -p_576 ∨ b^{64, 10}_1 c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ -p_576 ∨ -b^{64, 10}_0 c in DIMACS: 17771 17772 -17773 -576 -17774 0 17771 17772 -17773 -576 17775 0 17771 17772 -17773 -576 -17776 0 c 2+1 --> break c (-b^{64, 9}_2 ∧ b^{64, 9}_1 ∧ -b^{64, 9}_0 ∧ p_576) -> break c in CNF: c b^{64, 9}_2 ∨ -b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ -p_576 ∨ break c in DIMACS: 17771 -17772 17773 -576 1162 0 c 2-1 --> 1 c (-b^{64, 9}_2 ∧ b^{64, 9}_1 ∧ -b^{64, 9}_0 ∧ -p_576) -> (-b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ b^{64, 10}_0) c in CNF: c b^{64, 9}_2 ∨ -b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ p_576 ∨ -b^{64, 10}_2 c b^{64, 9}_2 ∨ -b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ p_576 ∨ -b^{64, 10}_1 c b^{64, 9}_2 ∨ -b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ p_576 ∨ b^{64, 10}_0 c in DIMACS: 17771 -17772 17773 576 -17774 0 17771 -17772 17773 576 -17775 0 17771 -17772 17773 576 17776 0 c 1-1 --> 0 c (-b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ b^{64, 9}_0 ∧ -p_576) -> (-b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ -b^{64, 10}_0) c in CNF: c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ p_576 ∨ -b^{64, 10}_2 c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ p_576 ∨ -b^{64, 10}_1 c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ p_576 ∨ -b^{64, 10}_0 c in DIMACS: 17771 17772 -17773 576 -17774 0 17771 17772 -17773 576 -17775 0 17771 17772 -17773 576 -17776 0 c 0-1 --> -1 c (-b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ -b^{64, 9}_0 ∧ -p_576) -> ( b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ b^{64, 10}_0) c in CNF: c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ p_576 ∨ b^{64, 10}_2 c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ p_576 ∨ -b^{64, 10}_1 c b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ p_576 ∨ b^{64, 10}_0 c in DIMACS: 17771 17772 17773 576 17774 0 17771 17772 17773 576 -17775 0 17771 17772 17773 576 17776 0 c -1-1 --> -2 c ( b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ b^{64, 9}_0 ∧ -p_576) -> ( b^{64, 10}_2 ∧ b^{64, 10}_1 ∧ -b^{64, 10}_0) c in CNF: c -b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ p_576 ∨ b^{64, 10}_2 c -b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ p_576 ∨ b^{64, 10}_1 c -b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ p_576 ∨ -b^{64, 10}_0 c in DIMACS: -17771 17772 -17773 576 17774 0 -17771 17772 -17773 576 17775 0 -17771 17772 -17773 576 -17776 0 c -2-1 --> break c ( b^{64, 9}_2 ∧ b^{64, 9}_1 ∧ -b^{64, 9}_0 ∧ -p_576) -> break c in CNF: c -b^{64, 9}_2 ∨ -b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ p_576 ∨ break c in DIMACS: -17771 -17772 17773 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 9}_2 ∧ -b^{64, 9}_1 ∧ -b^{64, 9}_0 ∧ true) c in CNF: c -b^{64, 9}_2 ∨ b^{64, 9}_1 ∨ b^{64, 9}_0 ∨ false c in DIMACS: -17771 17772 17773 0 c 3 does not represent an automaton state. c -(-b^{64, 9}_2 ∧ b^{64, 9}_1 ∧ b^{64, 9}_0 ∧ true) c in CNF: c b^{64, 9}_2 ∨ -b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ false c in DIMACS: 17771 -17772 -17773 0 c -3 does not represent an automaton state. c -( b^{64, 9}_2 ∧ b^{64, 9}_1 ∧ b^{64, 9}_0 ∧ true) c in CNF: c -b^{64, 9}_2 ∨ -b^{64, 9}_1 ∨ -b^{64, 9}_0 ∨ false c in DIMACS: -17771 -17772 -17773 0 c i = 10 c -2+1 --> -1 c ( b^{64, 10}_2 ∧ b^{64, 10}_1 ∧ -b^{64, 10}_0 ∧ p_640) -> ( b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ b^{64, 11}_0) c in CNF: c -b^{64, 10}_2 ∨ -b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ -p_640 ∨ b^{64, 11}_2 c -b^{64, 10}_2 ∨ -b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ -p_640 ∨ -b^{64, 11}_1 c -b^{64, 10}_2 ∨ -b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ -p_640 ∨ b^{64, 11}_0 c in DIMACS: -17774 -17775 17776 -640 17777 0 -17774 -17775 17776 -640 -17778 0 -17774 -17775 17776 -640 17779 0 c -1+1 --> 0 c ( b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ b^{64, 10}_0 ∧ p_640) -> (-b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ -b^{64, 11}_0) c in CNF: c -b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ -p_640 ∨ -b^{64, 11}_2 c -b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ -p_640 ∨ -b^{64, 11}_1 c -b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ -p_640 ∨ -b^{64, 11}_0 c in DIMACS: -17774 17775 -17776 -640 -17777 0 -17774 17775 -17776 -640 -17778 0 -17774 17775 -17776 -640 -17779 0 c 0+1 --> 1 c (-b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ -b^{64, 10}_0 ∧ p_640) -> (-b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ b^{64, 11}_0) c in CNF: c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ -p_640 ∨ -b^{64, 11}_2 c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ -p_640 ∨ -b^{64, 11}_1 c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ -p_640 ∨ b^{64, 11}_0 c in DIMACS: 17774 17775 17776 -640 -17777 0 17774 17775 17776 -640 -17778 0 17774 17775 17776 -640 17779 0 c 1+1 --> 2 c (-b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ b^{64, 10}_0 ∧ p_640) -> (-b^{64, 11}_2 ∧ b^{64, 11}_1 ∧ -b^{64, 11}_0) c in CNF: c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ -p_640 ∨ -b^{64, 11}_2 c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ -p_640 ∨ b^{64, 11}_1 c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ -p_640 ∨ -b^{64, 11}_0 c in DIMACS: 17774 17775 -17776 -640 -17777 0 17774 17775 -17776 -640 17778 0 17774 17775 -17776 -640 -17779 0 c 2+1 --> break c (-b^{64, 10}_2 ∧ b^{64, 10}_1 ∧ -b^{64, 10}_0 ∧ p_640) -> break c in CNF: c b^{64, 10}_2 ∨ -b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ -p_640 ∨ break c in DIMACS: 17774 -17775 17776 -640 1162 0 c 2-1 --> 1 c (-b^{64, 10}_2 ∧ b^{64, 10}_1 ∧ -b^{64, 10}_0 ∧ -p_640) -> (-b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ b^{64, 11}_0) c in CNF: c b^{64, 10}_2 ∨ -b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ p_640 ∨ -b^{64, 11}_2 c b^{64, 10}_2 ∨ -b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ p_640 ∨ -b^{64, 11}_1 c b^{64, 10}_2 ∨ -b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ p_640 ∨ b^{64, 11}_0 c in DIMACS: 17774 -17775 17776 640 -17777 0 17774 -17775 17776 640 -17778 0 17774 -17775 17776 640 17779 0 c 1-1 --> 0 c (-b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ b^{64, 10}_0 ∧ -p_640) -> (-b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ -b^{64, 11}_0) c in CNF: c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ p_640 ∨ -b^{64, 11}_2 c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ p_640 ∨ -b^{64, 11}_1 c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ p_640 ∨ -b^{64, 11}_0 c in DIMACS: 17774 17775 -17776 640 -17777 0 17774 17775 -17776 640 -17778 0 17774 17775 -17776 640 -17779 0 c 0-1 --> -1 c (-b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ -b^{64, 10}_0 ∧ -p_640) -> ( b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ b^{64, 11}_0) c in CNF: c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ p_640 ∨ b^{64, 11}_2 c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ p_640 ∨ -b^{64, 11}_1 c b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ p_640 ∨ b^{64, 11}_0 c in DIMACS: 17774 17775 17776 640 17777 0 17774 17775 17776 640 -17778 0 17774 17775 17776 640 17779 0 c -1-1 --> -2 c ( b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ b^{64, 10}_0 ∧ -p_640) -> ( b^{64, 11}_2 ∧ b^{64, 11}_1 ∧ -b^{64, 11}_0) c in CNF: c -b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ p_640 ∨ b^{64, 11}_2 c -b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ p_640 ∨ b^{64, 11}_1 c -b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ p_640 ∨ -b^{64, 11}_0 c in DIMACS: -17774 17775 -17776 640 17777 0 -17774 17775 -17776 640 17778 0 -17774 17775 -17776 640 -17779 0 c -2-1 --> break c ( b^{64, 10}_2 ∧ b^{64, 10}_1 ∧ -b^{64, 10}_0 ∧ -p_640) -> break c in CNF: c -b^{64, 10}_2 ∨ -b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ p_640 ∨ break c in DIMACS: -17774 -17775 17776 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 10}_2 ∧ -b^{64, 10}_1 ∧ -b^{64, 10}_0 ∧ true) c in CNF: c -b^{64, 10}_2 ∨ b^{64, 10}_1 ∨ b^{64, 10}_0 ∨ false c in DIMACS: -17774 17775 17776 0 c 3 does not represent an automaton state. c -(-b^{64, 10}_2 ∧ b^{64, 10}_1 ∧ b^{64, 10}_0 ∧ true) c in CNF: c b^{64, 10}_2 ∨ -b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ false c in DIMACS: 17774 -17775 -17776 0 c -3 does not represent an automaton state. c -( b^{64, 10}_2 ∧ b^{64, 10}_1 ∧ b^{64, 10}_0 ∧ true) c in CNF: c -b^{64, 10}_2 ∨ -b^{64, 10}_1 ∨ -b^{64, 10}_0 ∨ false c in DIMACS: -17774 -17775 -17776 0 c i = 11 c -2+1 --> -1 c ( b^{64, 11}_2 ∧ b^{64, 11}_1 ∧ -b^{64, 11}_0 ∧ p_704) -> ( b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ b^{64, 12}_0) c in CNF: c -b^{64, 11}_2 ∨ -b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ -p_704 ∨ b^{64, 12}_2 c -b^{64, 11}_2 ∨ -b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ -p_704 ∨ -b^{64, 12}_1 c -b^{64, 11}_2 ∨ -b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ -p_704 ∨ b^{64, 12}_0 c in DIMACS: -17777 -17778 17779 -704 17780 0 -17777 -17778 17779 -704 -17781 0 -17777 -17778 17779 -704 17782 0 c -1+1 --> 0 c ( b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ b^{64, 11}_0 ∧ p_704) -> (-b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ -b^{64, 12}_0) c in CNF: c -b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ -p_704 ∨ -b^{64, 12}_2 c -b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ -p_704 ∨ -b^{64, 12}_1 c -b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ -p_704 ∨ -b^{64, 12}_0 c in DIMACS: -17777 17778 -17779 -704 -17780 0 -17777 17778 -17779 -704 -17781 0 -17777 17778 -17779 -704 -17782 0 c 0+1 --> 1 c (-b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ -b^{64, 11}_0 ∧ p_704) -> (-b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ b^{64, 12}_0) c in CNF: c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ -p_704 ∨ -b^{64, 12}_2 c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ -p_704 ∨ -b^{64, 12}_1 c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ -p_704 ∨ b^{64, 12}_0 c in DIMACS: 17777 17778 17779 -704 -17780 0 17777 17778 17779 -704 -17781 0 17777 17778 17779 -704 17782 0 c 1+1 --> 2 c (-b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ b^{64, 11}_0 ∧ p_704) -> (-b^{64, 12}_2 ∧ b^{64, 12}_1 ∧ -b^{64, 12}_0) c in CNF: c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ -p_704 ∨ -b^{64, 12}_2 c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ -p_704 ∨ b^{64, 12}_1 c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ -p_704 ∨ -b^{64, 12}_0 c in DIMACS: 17777 17778 -17779 -704 -17780 0 17777 17778 -17779 -704 17781 0 17777 17778 -17779 -704 -17782 0 c 2+1 --> break c (-b^{64, 11}_2 ∧ b^{64, 11}_1 ∧ -b^{64, 11}_0 ∧ p_704) -> break c in CNF: c b^{64, 11}_2 ∨ -b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ -p_704 ∨ break c in DIMACS: 17777 -17778 17779 -704 1162 0 c 2-1 --> 1 c (-b^{64, 11}_2 ∧ b^{64, 11}_1 ∧ -b^{64, 11}_0 ∧ -p_704) -> (-b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ b^{64, 12}_0) c in CNF: c b^{64, 11}_2 ∨ -b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ p_704 ∨ -b^{64, 12}_2 c b^{64, 11}_2 ∨ -b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ p_704 ∨ -b^{64, 12}_1 c b^{64, 11}_2 ∨ -b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ p_704 ∨ b^{64, 12}_0 c in DIMACS: 17777 -17778 17779 704 -17780 0 17777 -17778 17779 704 -17781 0 17777 -17778 17779 704 17782 0 c 1-1 --> 0 c (-b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ b^{64, 11}_0 ∧ -p_704) -> (-b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ -b^{64, 12}_0) c in CNF: c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ p_704 ∨ -b^{64, 12}_2 c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ p_704 ∨ -b^{64, 12}_1 c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ p_704 ∨ -b^{64, 12}_0 c in DIMACS: 17777 17778 -17779 704 -17780 0 17777 17778 -17779 704 -17781 0 17777 17778 -17779 704 -17782 0 c 0-1 --> -1 c (-b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ -b^{64, 11}_0 ∧ -p_704) -> ( b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ b^{64, 12}_0) c in CNF: c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ p_704 ∨ b^{64, 12}_2 c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ p_704 ∨ -b^{64, 12}_1 c b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ p_704 ∨ b^{64, 12}_0 c in DIMACS: 17777 17778 17779 704 17780 0 17777 17778 17779 704 -17781 0 17777 17778 17779 704 17782 0 c -1-1 --> -2 c ( b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ b^{64, 11}_0 ∧ -p_704) -> ( b^{64, 12}_2 ∧ b^{64, 12}_1 ∧ -b^{64, 12}_0) c in CNF: c -b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ p_704 ∨ b^{64, 12}_2 c -b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ p_704 ∨ b^{64, 12}_1 c -b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ p_704 ∨ -b^{64, 12}_0 c in DIMACS: -17777 17778 -17779 704 17780 0 -17777 17778 -17779 704 17781 0 -17777 17778 -17779 704 -17782 0 c -2-1 --> break c ( b^{64, 11}_2 ∧ b^{64, 11}_1 ∧ -b^{64, 11}_0 ∧ -p_704) -> break c in CNF: c -b^{64, 11}_2 ∨ -b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ p_704 ∨ break c in DIMACS: -17777 -17778 17779 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 11}_2 ∧ -b^{64, 11}_1 ∧ -b^{64, 11}_0 ∧ true) c in CNF: c -b^{64, 11}_2 ∨ b^{64, 11}_1 ∨ b^{64, 11}_0 ∨ false c in DIMACS: -17777 17778 17779 0 c 3 does not represent an automaton state. c -(-b^{64, 11}_2 ∧ b^{64, 11}_1 ∧ b^{64, 11}_0 ∧ true) c in CNF: c b^{64, 11}_2 ∨ -b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ false c in DIMACS: 17777 -17778 -17779 0 c -3 does not represent an automaton state. c -( b^{64, 11}_2 ∧ b^{64, 11}_1 ∧ b^{64, 11}_0 ∧ true) c in CNF: c -b^{64, 11}_2 ∨ -b^{64, 11}_1 ∨ -b^{64, 11}_0 ∨ false c in DIMACS: -17777 -17778 -17779 0 c i = 12 c -2+1 --> -1 c ( b^{64, 12}_2 ∧ b^{64, 12}_1 ∧ -b^{64, 12}_0 ∧ p_768) -> ( b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ b^{64, 13}_0) c in CNF: c -b^{64, 12}_2 ∨ -b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ -p_768 ∨ b^{64, 13}_2 c -b^{64, 12}_2 ∨ -b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ -p_768 ∨ -b^{64, 13}_1 c -b^{64, 12}_2 ∨ -b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ -p_768 ∨ b^{64, 13}_0 c in DIMACS: -17780 -17781 17782 -768 17783 0 -17780 -17781 17782 -768 -17784 0 -17780 -17781 17782 -768 17785 0 c -1+1 --> 0 c ( b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ b^{64, 12}_0 ∧ p_768) -> (-b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ -b^{64, 13}_0) c in CNF: c -b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ -p_768 ∨ -b^{64, 13}_2 c -b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ -p_768 ∨ -b^{64, 13}_1 c -b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ -p_768 ∨ -b^{64, 13}_0 c in DIMACS: -17780 17781 -17782 -768 -17783 0 -17780 17781 -17782 -768 -17784 0 -17780 17781 -17782 -768 -17785 0 c 0+1 --> 1 c (-b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ -b^{64, 12}_0 ∧ p_768) -> (-b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ b^{64, 13}_0) c in CNF: c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ -p_768 ∨ -b^{64, 13}_2 c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ -p_768 ∨ -b^{64, 13}_1 c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ -p_768 ∨ b^{64, 13}_0 c in DIMACS: 17780 17781 17782 -768 -17783 0 17780 17781 17782 -768 -17784 0 17780 17781 17782 -768 17785 0 c 1+1 --> 2 c (-b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ b^{64, 12}_0 ∧ p_768) -> (-b^{64, 13}_2 ∧ b^{64, 13}_1 ∧ -b^{64, 13}_0) c in CNF: c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ -p_768 ∨ -b^{64, 13}_2 c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ -p_768 ∨ b^{64, 13}_1 c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ -p_768 ∨ -b^{64, 13}_0 c in DIMACS: 17780 17781 -17782 -768 -17783 0 17780 17781 -17782 -768 17784 0 17780 17781 -17782 -768 -17785 0 c 2+1 --> break c (-b^{64, 12}_2 ∧ b^{64, 12}_1 ∧ -b^{64, 12}_0 ∧ p_768) -> break c in CNF: c b^{64, 12}_2 ∨ -b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ -p_768 ∨ break c in DIMACS: 17780 -17781 17782 -768 1162 0 c 2-1 --> 1 c (-b^{64, 12}_2 ∧ b^{64, 12}_1 ∧ -b^{64, 12}_0 ∧ -p_768) -> (-b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ b^{64, 13}_0) c in CNF: c b^{64, 12}_2 ∨ -b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ p_768 ∨ -b^{64, 13}_2 c b^{64, 12}_2 ∨ -b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ p_768 ∨ -b^{64, 13}_1 c b^{64, 12}_2 ∨ -b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ p_768 ∨ b^{64, 13}_0 c in DIMACS: 17780 -17781 17782 768 -17783 0 17780 -17781 17782 768 -17784 0 17780 -17781 17782 768 17785 0 c 1-1 --> 0 c (-b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ b^{64, 12}_0 ∧ -p_768) -> (-b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ -b^{64, 13}_0) c in CNF: c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ p_768 ∨ -b^{64, 13}_2 c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ p_768 ∨ -b^{64, 13}_1 c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ p_768 ∨ -b^{64, 13}_0 c in DIMACS: 17780 17781 -17782 768 -17783 0 17780 17781 -17782 768 -17784 0 17780 17781 -17782 768 -17785 0 c 0-1 --> -1 c (-b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ -b^{64, 12}_0 ∧ -p_768) -> ( b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ b^{64, 13}_0) c in CNF: c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ p_768 ∨ b^{64, 13}_2 c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ p_768 ∨ -b^{64, 13}_1 c b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ p_768 ∨ b^{64, 13}_0 c in DIMACS: 17780 17781 17782 768 17783 0 17780 17781 17782 768 -17784 0 17780 17781 17782 768 17785 0 c -1-1 --> -2 c ( b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ b^{64, 12}_0 ∧ -p_768) -> ( b^{64, 13}_2 ∧ b^{64, 13}_1 ∧ -b^{64, 13}_0) c in CNF: c -b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ p_768 ∨ b^{64, 13}_2 c -b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ p_768 ∨ b^{64, 13}_1 c -b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ p_768 ∨ -b^{64, 13}_0 c in DIMACS: -17780 17781 -17782 768 17783 0 -17780 17781 -17782 768 17784 0 -17780 17781 -17782 768 -17785 0 c -2-1 --> break c ( b^{64, 12}_2 ∧ b^{64, 12}_1 ∧ -b^{64, 12}_0 ∧ -p_768) -> break c in CNF: c -b^{64, 12}_2 ∨ -b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ p_768 ∨ break c in DIMACS: -17780 -17781 17782 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 12}_2 ∧ -b^{64, 12}_1 ∧ -b^{64, 12}_0 ∧ true) c in CNF: c -b^{64, 12}_2 ∨ b^{64, 12}_1 ∨ b^{64, 12}_0 ∨ false c in DIMACS: -17780 17781 17782 0 c 3 does not represent an automaton state. c -(-b^{64, 12}_2 ∧ b^{64, 12}_1 ∧ b^{64, 12}_0 ∧ true) c in CNF: c b^{64, 12}_2 ∨ -b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ false c in DIMACS: 17780 -17781 -17782 0 c -3 does not represent an automaton state. c -( b^{64, 12}_2 ∧ b^{64, 12}_1 ∧ b^{64, 12}_0 ∧ true) c in CNF: c -b^{64, 12}_2 ∨ -b^{64, 12}_1 ∨ -b^{64, 12}_0 ∨ false c in DIMACS: -17780 -17781 -17782 0 c i = 13 c -2+1 --> -1 c ( b^{64, 13}_2 ∧ b^{64, 13}_1 ∧ -b^{64, 13}_0 ∧ p_832) -> ( b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ b^{64, 14}_0) c in CNF: c -b^{64, 13}_2 ∨ -b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ -p_832 ∨ b^{64, 14}_2 c -b^{64, 13}_2 ∨ -b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ -p_832 ∨ -b^{64, 14}_1 c -b^{64, 13}_2 ∨ -b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ -p_832 ∨ b^{64, 14}_0 c in DIMACS: -17783 -17784 17785 -832 17786 0 -17783 -17784 17785 -832 -17787 0 -17783 -17784 17785 -832 17788 0 c -1+1 --> 0 c ( b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ b^{64, 13}_0 ∧ p_832) -> (-b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ -b^{64, 14}_0) c in CNF: c -b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ -p_832 ∨ -b^{64, 14}_2 c -b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ -p_832 ∨ -b^{64, 14}_1 c -b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ -p_832 ∨ -b^{64, 14}_0 c in DIMACS: -17783 17784 -17785 -832 -17786 0 -17783 17784 -17785 -832 -17787 0 -17783 17784 -17785 -832 -17788 0 c 0+1 --> 1 c (-b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ -b^{64, 13}_0 ∧ p_832) -> (-b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ b^{64, 14}_0) c in CNF: c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ -p_832 ∨ -b^{64, 14}_2 c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ -p_832 ∨ -b^{64, 14}_1 c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ -p_832 ∨ b^{64, 14}_0 c in DIMACS: 17783 17784 17785 -832 -17786 0 17783 17784 17785 -832 -17787 0 17783 17784 17785 -832 17788 0 c 1+1 --> 2 c (-b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ b^{64, 13}_0 ∧ p_832) -> (-b^{64, 14}_2 ∧ b^{64, 14}_1 ∧ -b^{64, 14}_0) c in CNF: c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ -p_832 ∨ -b^{64, 14}_2 c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ -p_832 ∨ b^{64, 14}_1 c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ -p_832 ∨ -b^{64, 14}_0 c in DIMACS: 17783 17784 -17785 -832 -17786 0 17783 17784 -17785 -832 17787 0 17783 17784 -17785 -832 -17788 0 c 2+1 --> break c (-b^{64, 13}_2 ∧ b^{64, 13}_1 ∧ -b^{64, 13}_0 ∧ p_832) -> break c in CNF: c b^{64, 13}_2 ∨ -b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ -p_832 ∨ break c in DIMACS: 17783 -17784 17785 -832 1162 0 c 2-1 --> 1 c (-b^{64, 13}_2 ∧ b^{64, 13}_1 ∧ -b^{64, 13}_0 ∧ -p_832) -> (-b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ b^{64, 14}_0) c in CNF: c b^{64, 13}_2 ∨ -b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ p_832 ∨ -b^{64, 14}_2 c b^{64, 13}_2 ∨ -b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ p_832 ∨ -b^{64, 14}_1 c b^{64, 13}_2 ∨ -b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ p_832 ∨ b^{64, 14}_0 c in DIMACS: 17783 -17784 17785 832 -17786 0 17783 -17784 17785 832 -17787 0 17783 -17784 17785 832 17788 0 c 1-1 --> 0 c (-b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ b^{64, 13}_0 ∧ -p_832) -> (-b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ -b^{64, 14}_0) c in CNF: c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ p_832 ∨ -b^{64, 14}_2 c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ p_832 ∨ -b^{64, 14}_1 c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ p_832 ∨ -b^{64, 14}_0 c in DIMACS: 17783 17784 -17785 832 -17786 0 17783 17784 -17785 832 -17787 0 17783 17784 -17785 832 -17788 0 c 0-1 --> -1 c (-b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ -b^{64, 13}_0 ∧ -p_832) -> ( b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ b^{64, 14}_0) c in CNF: c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ p_832 ∨ b^{64, 14}_2 c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ p_832 ∨ -b^{64, 14}_1 c b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ p_832 ∨ b^{64, 14}_0 c in DIMACS: 17783 17784 17785 832 17786 0 17783 17784 17785 832 -17787 0 17783 17784 17785 832 17788 0 c -1-1 --> -2 c ( b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ b^{64, 13}_0 ∧ -p_832) -> ( b^{64, 14}_2 ∧ b^{64, 14}_1 ∧ -b^{64, 14}_0) c in CNF: c -b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ p_832 ∨ b^{64, 14}_2 c -b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ p_832 ∨ b^{64, 14}_1 c -b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ p_832 ∨ -b^{64, 14}_0 c in DIMACS: -17783 17784 -17785 832 17786 0 -17783 17784 -17785 832 17787 0 -17783 17784 -17785 832 -17788 0 c -2-1 --> break c ( b^{64, 13}_2 ∧ b^{64, 13}_1 ∧ -b^{64, 13}_0 ∧ -p_832) -> break c in CNF: c -b^{64, 13}_2 ∨ -b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ p_832 ∨ break c in DIMACS: -17783 -17784 17785 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 13}_2 ∧ -b^{64, 13}_1 ∧ -b^{64, 13}_0 ∧ true) c in CNF: c -b^{64, 13}_2 ∨ b^{64, 13}_1 ∨ b^{64, 13}_0 ∨ false c in DIMACS: -17783 17784 17785 0 c 3 does not represent an automaton state. c -(-b^{64, 13}_2 ∧ b^{64, 13}_1 ∧ b^{64, 13}_0 ∧ true) c in CNF: c b^{64, 13}_2 ∨ -b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ false c in DIMACS: 17783 -17784 -17785 0 c -3 does not represent an automaton state. c -( b^{64, 13}_2 ∧ b^{64, 13}_1 ∧ b^{64, 13}_0 ∧ true) c in CNF: c -b^{64, 13}_2 ∨ -b^{64, 13}_1 ∨ -b^{64, 13}_0 ∨ false c in DIMACS: -17783 -17784 -17785 0 c i = 14 c -2+1 --> -1 c ( b^{64, 14}_2 ∧ b^{64, 14}_1 ∧ -b^{64, 14}_0 ∧ p_896) -> ( b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ b^{64, 15}_0) c in CNF: c -b^{64, 14}_2 ∨ -b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ -p_896 ∨ b^{64, 15}_2 c -b^{64, 14}_2 ∨ -b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ -p_896 ∨ -b^{64, 15}_1 c -b^{64, 14}_2 ∨ -b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ -p_896 ∨ b^{64, 15}_0 c in DIMACS: -17786 -17787 17788 -896 17789 0 -17786 -17787 17788 -896 -17790 0 -17786 -17787 17788 -896 17791 0 c -1+1 --> 0 c ( b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ b^{64, 14}_0 ∧ p_896) -> (-b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ -b^{64, 15}_0) c in CNF: c -b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ -p_896 ∨ -b^{64, 15}_2 c -b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ -p_896 ∨ -b^{64, 15}_1 c -b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ -p_896 ∨ -b^{64, 15}_0 c in DIMACS: -17786 17787 -17788 -896 -17789 0 -17786 17787 -17788 -896 -17790 0 -17786 17787 -17788 -896 -17791 0 c 0+1 --> 1 c (-b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ -b^{64, 14}_0 ∧ p_896) -> (-b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ b^{64, 15}_0) c in CNF: c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ -p_896 ∨ -b^{64, 15}_2 c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ -p_896 ∨ -b^{64, 15}_1 c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ -p_896 ∨ b^{64, 15}_0 c in DIMACS: 17786 17787 17788 -896 -17789 0 17786 17787 17788 -896 -17790 0 17786 17787 17788 -896 17791 0 c 1+1 --> 2 c (-b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ b^{64, 14}_0 ∧ p_896) -> (-b^{64, 15}_2 ∧ b^{64, 15}_1 ∧ -b^{64, 15}_0) c in CNF: c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ -p_896 ∨ -b^{64, 15}_2 c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ -p_896 ∨ b^{64, 15}_1 c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ -p_896 ∨ -b^{64, 15}_0 c in DIMACS: 17786 17787 -17788 -896 -17789 0 17786 17787 -17788 -896 17790 0 17786 17787 -17788 -896 -17791 0 c 2+1 --> break c (-b^{64, 14}_2 ∧ b^{64, 14}_1 ∧ -b^{64, 14}_0 ∧ p_896) -> break c in CNF: c b^{64, 14}_2 ∨ -b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ -p_896 ∨ break c in DIMACS: 17786 -17787 17788 -896 1162 0 c 2-1 --> 1 c (-b^{64, 14}_2 ∧ b^{64, 14}_1 ∧ -b^{64, 14}_0 ∧ -p_896) -> (-b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ b^{64, 15}_0) c in CNF: c b^{64, 14}_2 ∨ -b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ p_896 ∨ -b^{64, 15}_2 c b^{64, 14}_2 ∨ -b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ p_896 ∨ -b^{64, 15}_1 c b^{64, 14}_2 ∨ -b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ p_896 ∨ b^{64, 15}_0 c in DIMACS: 17786 -17787 17788 896 -17789 0 17786 -17787 17788 896 -17790 0 17786 -17787 17788 896 17791 0 c 1-1 --> 0 c (-b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ b^{64, 14}_0 ∧ -p_896) -> (-b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ -b^{64, 15}_0) c in CNF: c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ p_896 ∨ -b^{64, 15}_2 c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ p_896 ∨ -b^{64, 15}_1 c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ p_896 ∨ -b^{64, 15}_0 c in DIMACS: 17786 17787 -17788 896 -17789 0 17786 17787 -17788 896 -17790 0 17786 17787 -17788 896 -17791 0 c 0-1 --> -1 c (-b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ -b^{64, 14}_0 ∧ -p_896) -> ( b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ b^{64, 15}_0) c in CNF: c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ p_896 ∨ b^{64, 15}_2 c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ p_896 ∨ -b^{64, 15}_1 c b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ p_896 ∨ b^{64, 15}_0 c in DIMACS: 17786 17787 17788 896 17789 0 17786 17787 17788 896 -17790 0 17786 17787 17788 896 17791 0 c -1-1 --> -2 c ( b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ b^{64, 14}_0 ∧ -p_896) -> ( b^{64, 15}_2 ∧ b^{64, 15}_1 ∧ -b^{64, 15}_0) c in CNF: c -b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ p_896 ∨ b^{64, 15}_2 c -b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ p_896 ∨ b^{64, 15}_1 c -b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ p_896 ∨ -b^{64, 15}_0 c in DIMACS: -17786 17787 -17788 896 17789 0 -17786 17787 -17788 896 17790 0 -17786 17787 -17788 896 -17791 0 c -2-1 --> break c ( b^{64, 14}_2 ∧ b^{64, 14}_1 ∧ -b^{64, 14}_0 ∧ -p_896) -> break c in CNF: c -b^{64, 14}_2 ∨ -b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ p_896 ∨ break c in DIMACS: -17786 -17787 17788 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 14}_2 ∧ -b^{64, 14}_1 ∧ -b^{64, 14}_0 ∧ true) c in CNF: c -b^{64, 14}_2 ∨ b^{64, 14}_1 ∨ b^{64, 14}_0 ∨ false c in DIMACS: -17786 17787 17788 0 c 3 does not represent an automaton state. c -(-b^{64, 14}_2 ∧ b^{64, 14}_1 ∧ b^{64, 14}_0 ∧ true) c in CNF: c b^{64, 14}_2 ∨ -b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ false c in DIMACS: 17786 -17787 -17788 0 c -3 does not represent an automaton state. c -( b^{64, 14}_2 ∧ b^{64, 14}_1 ∧ b^{64, 14}_0 ∧ true) c in CNF: c -b^{64, 14}_2 ∨ -b^{64, 14}_1 ∨ -b^{64, 14}_0 ∨ false c in DIMACS: -17786 -17787 -17788 0 c i = 15 c -2+1 --> -1 c ( b^{64, 15}_2 ∧ b^{64, 15}_1 ∧ -b^{64, 15}_0 ∧ p_960) -> ( b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ b^{64, 16}_0) c in CNF: c -b^{64, 15}_2 ∨ -b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ -p_960 ∨ b^{64, 16}_2 c -b^{64, 15}_2 ∨ -b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ -p_960 ∨ -b^{64, 16}_1 c -b^{64, 15}_2 ∨ -b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ -p_960 ∨ b^{64, 16}_0 c in DIMACS: -17789 -17790 17791 -960 17792 0 -17789 -17790 17791 -960 -17793 0 -17789 -17790 17791 -960 17794 0 c -1+1 --> 0 c ( b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ b^{64, 15}_0 ∧ p_960) -> (-b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ -b^{64, 16}_0) c in CNF: c -b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ -p_960 ∨ -b^{64, 16}_2 c -b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ -p_960 ∨ -b^{64, 16}_1 c -b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ -p_960 ∨ -b^{64, 16}_0 c in DIMACS: -17789 17790 -17791 -960 -17792 0 -17789 17790 -17791 -960 -17793 0 -17789 17790 -17791 -960 -17794 0 c 0+1 --> 1 c (-b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ -b^{64, 15}_0 ∧ p_960) -> (-b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ b^{64, 16}_0) c in CNF: c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ -p_960 ∨ -b^{64, 16}_2 c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ -p_960 ∨ -b^{64, 16}_1 c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ -p_960 ∨ b^{64, 16}_0 c in DIMACS: 17789 17790 17791 -960 -17792 0 17789 17790 17791 -960 -17793 0 17789 17790 17791 -960 17794 0 c 1+1 --> 2 c (-b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ b^{64, 15}_0 ∧ p_960) -> (-b^{64, 16}_2 ∧ b^{64, 16}_1 ∧ -b^{64, 16}_0) c in CNF: c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ -p_960 ∨ -b^{64, 16}_2 c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ -p_960 ∨ b^{64, 16}_1 c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ -p_960 ∨ -b^{64, 16}_0 c in DIMACS: 17789 17790 -17791 -960 -17792 0 17789 17790 -17791 -960 17793 0 17789 17790 -17791 -960 -17794 0 c 2+1 --> break c (-b^{64, 15}_2 ∧ b^{64, 15}_1 ∧ -b^{64, 15}_0 ∧ p_960) -> break c in CNF: c b^{64, 15}_2 ∨ -b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ -p_960 ∨ break c in DIMACS: 17789 -17790 17791 -960 1162 0 c 2-1 --> 1 c (-b^{64, 15}_2 ∧ b^{64, 15}_1 ∧ -b^{64, 15}_0 ∧ -p_960) -> (-b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ b^{64, 16}_0) c in CNF: c b^{64, 15}_2 ∨ -b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ p_960 ∨ -b^{64, 16}_2 c b^{64, 15}_2 ∨ -b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ p_960 ∨ -b^{64, 16}_1 c b^{64, 15}_2 ∨ -b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ p_960 ∨ b^{64, 16}_0 c in DIMACS: 17789 -17790 17791 960 -17792 0 17789 -17790 17791 960 -17793 0 17789 -17790 17791 960 17794 0 c 1-1 --> 0 c (-b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ b^{64, 15}_0 ∧ -p_960) -> (-b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ -b^{64, 16}_0) c in CNF: c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ p_960 ∨ -b^{64, 16}_2 c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ p_960 ∨ -b^{64, 16}_1 c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ p_960 ∨ -b^{64, 16}_0 c in DIMACS: 17789 17790 -17791 960 -17792 0 17789 17790 -17791 960 -17793 0 17789 17790 -17791 960 -17794 0 c 0-1 --> -1 c (-b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ -b^{64, 15}_0 ∧ -p_960) -> ( b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ b^{64, 16}_0) c in CNF: c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ p_960 ∨ b^{64, 16}_2 c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ p_960 ∨ -b^{64, 16}_1 c b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ p_960 ∨ b^{64, 16}_0 c in DIMACS: 17789 17790 17791 960 17792 0 17789 17790 17791 960 -17793 0 17789 17790 17791 960 17794 0 c -1-1 --> -2 c ( b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ b^{64, 15}_0 ∧ -p_960) -> ( b^{64, 16}_2 ∧ b^{64, 16}_1 ∧ -b^{64, 16}_0) c in CNF: c -b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ p_960 ∨ b^{64, 16}_2 c -b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ p_960 ∨ b^{64, 16}_1 c -b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ p_960 ∨ -b^{64, 16}_0 c in DIMACS: -17789 17790 -17791 960 17792 0 -17789 17790 -17791 960 17793 0 -17789 17790 -17791 960 -17794 0 c -2-1 --> break c ( b^{64, 15}_2 ∧ b^{64, 15}_1 ∧ -b^{64, 15}_0 ∧ -p_960) -> break c in CNF: c -b^{64, 15}_2 ∨ -b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ p_960 ∨ break c in DIMACS: -17789 -17790 17791 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 15}_2 ∧ -b^{64, 15}_1 ∧ -b^{64, 15}_0 ∧ true) c in CNF: c -b^{64, 15}_2 ∨ b^{64, 15}_1 ∨ b^{64, 15}_0 ∨ false c in DIMACS: -17789 17790 17791 0 c 3 does not represent an automaton state. c -(-b^{64, 15}_2 ∧ b^{64, 15}_1 ∧ b^{64, 15}_0 ∧ true) c in CNF: c b^{64, 15}_2 ∨ -b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ false c in DIMACS: 17789 -17790 -17791 0 c -3 does not represent an automaton state. c -( b^{64, 15}_2 ∧ b^{64, 15}_1 ∧ b^{64, 15}_0 ∧ true) c in CNF: c -b^{64, 15}_2 ∨ -b^{64, 15}_1 ∨ -b^{64, 15}_0 ∨ false c in DIMACS: -17789 -17790 -17791 0 c i = 16 c -2+1 --> -1 c ( b^{64, 16}_2 ∧ b^{64, 16}_1 ∧ -b^{64, 16}_0 ∧ p_1024) -> ( b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ b^{64, 17}_0) c in CNF: c -b^{64, 16}_2 ∨ -b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ -p_1024 ∨ b^{64, 17}_2 c -b^{64, 16}_2 ∨ -b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ -p_1024 ∨ -b^{64, 17}_1 c -b^{64, 16}_2 ∨ -b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ -p_1024 ∨ b^{64, 17}_0 c in DIMACS: -17792 -17793 17794 -1024 17795 0 -17792 -17793 17794 -1024 -17796 0 -17792 -17793 17794 -1024 17797 0 c -1+1 --> 0 c ( b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ b^{64, 16}_0 ∧ p_1024) -> (-b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ -b^{64, 17}_0) c in CNF: c -b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ -p_1024 ∨ -b^{64, 17}_2 c -b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ -p_1024 ∨ -b^{64, 17}_1 c -b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ -p_1024 ∨ -b^{64, 17}_0 c in DIMACS: -17792 17793 -17794 -1024 -17795 0 -17792 17793 -17794 -1024 -17796 0 -17792 17793 -17794 -1024 -17797 0 c 0+1 --> 1 c (-b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ -b^{64, 16}_0 ∧ p_1024) -> (-b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ b^{64, 17}_0) c in CNF: c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ -p_1024 ∨ -b^{64, 17}_2 c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ -p_1024 ∨ -b^{64, 17}_1 c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ -p_1024 ∨ b^{64, 17}_0 c in DIMACS: 17792 17793 17794 -1024 -17795 0 17792 17793 17794 -1024 -17796 0 17792 17793 17794 -1024 17797 0 c 1+1 --> 2 c (-b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ b^{64, 16}_0 ∧ p_1024) -> (-b^{64, 17}_2 ∧ b^{64, 17}_1 ∧ -b^{64, 17}_0) c in CNF: c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ -p_1024 ∨ -b^{64, 17}_2 c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ -p_1024 ∨ b^{64, 17}_1 c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ -p_1024 ∨ -b^{64, 17}_0 c in DIMACS: 17792 17793 -17794 -1024 -17795 0 17792 17793 -17794 -1024 17796 0 17792 17793 -17794 -1024 -17797 0 c 2+1 --> break c (-b^{64, 16}_2 ∧ b^{64, 16}_1 ∧ -b^{64, 16}_0 ∧ p_1024) -> break c in CNF: c b^{64, 16}_2 ∨ -b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ -p_1024 ∨ break c in DIMACS: 17792 -17793 17794 -1024 1162 0 c 2-1 --> 1 c (-b^{64, 16}_2 ∧ b^{64, 16}_1 ∧ -b^{64, 16}_0 ∧ -p_1024) -> (-b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ b^{64, 17}_0) c in CNF: c b^{64, 16}_2 ∨ -b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ p_1024 ∨ -b^{64, 17}_2 c b^{64, 16}_2 ∨ -b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ p_1024 ∨ -b^{64, 17}_1 c b^{64, 16}_2 ∨ -b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ p_1024 ∨ b^{64, 17}_0 c in DIMACS: 17792 -17793 17794 1024 -17795 0 17792 -17793 17794 1024 -17796 0 17792 -17793 17794 1024 17797 0 c 1-1 --> 0 c (-b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ b^{64, 16}_0 ∧ -p_1024) -> (-b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ -b^{64, 17}_0) c in CNF: c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ p_1024 ∨ -b^{64, 17}_2 c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ p_1024 ∨ -b^{64, 17}_1 c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ p_1024 ∨ -b^{64, 17}_0 c in DIMACS: 17792 17793 -17794 1024 -17795 0 17792 17793 -17794 1024 -17796 0 17792 17793 -17794 1024 -17797 0 c 0-1 --> -1 c (-b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ -b^{64, 16}_0 ∧ -p_1024) -> ( b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ b^{64, 17}_0) c in CNF: c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ p_1024 ∨ b^{64, 17}_2 c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ p_1024 ∨ -b^{64, 17}_1 c b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ p_1024 ∨ b^{64, 17}_0 c in DIMACS: 17792 17793 17794 1024 17795 0 17792 17793 17794 1024 -17796 0 17792 17793 17794 1024 17797 0 c -1-1 --> -2 c ( b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ b^{64, 16}_0 ∧ -p_1024) -> ( b^{64, 17}_2 ∧ b^{64, 17}_1 ∧ -b^{64, 17}_0) c in CNF: c -b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ p_1024 ∨ b^{64, 17}_2 c -b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ p_1024 ∨ b^{64, 17}_1 c -b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ p_1024 ∨ -b^{64, 17}_0 c in DIMACS: -17792 17793 -17794 1024 17795 0 -17792 17793 -17794 1024 17796 0 -17792 17793 -17794 1024 -17797 0 c -2-1 --> break c ( b^{64, 16}_2 ∧ b^{64, 16}_1 ∧ -b^{64, 16}_0 ∧ -p_1024) -> break c in CNF: c -b^{64, 16}_2 ∨ -b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ p_1024 ∨ break c in DIMACS: -17792 -17793 17794 1024 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 16}_2 ∧ -b^{64, 16}_1 ∧ -b^{64, 16}_0 ∧ true) c in CNF: c -b^{64, 16}_2 ∨ b^{64, 16}_1 ∨ b^{64, 16}_0 ∨ false c in DIMACS: -17792 17793 17794 0 c 3 does not represent an automaton state. c -(-b^{64, 16}_2 ∧ b^{64, 16}_1 ∧ b^{64, 16}_0 ∧ true) c in CNF: c b^{64, 16}_2 ∨ -b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ false c in DIMACS: 17792 -17793 -17794 0 c -3 does not represent an automaton state. c -( b^{64, 16}_2 ∧ b^{64, 16}_1 ∧ b^{64, 16}_0 ∧ true) c in CNF: c -b^{64, 16}_2 ∨ -b^{64, 16}_1 ∨ -b^{64, 16}_0 ∨ false c in DIMACS: -17792 -17793 -17794 0 c i = 17 c -2+1 --> -1 c ( b^{64, 17}_2 ∧ b^{64, 17}_1 ∧ -b^{64, 17}_0 ∧ p_1088) -> ( b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ b^{64, 18}_0) c in CNF: c -b^{64, 17}_2 ∨ -b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ -p_1088 ∨ b^{64, 18}_2 c -b^{64, 17}_2 ∨ -b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ -p_1088 ∨ -b^{64, 18}_1 c -b^{64, 17}_2 ∨ -b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ -p_1088 ∨ b^{64, 18}_0 c in DIMACS: -17795 -17796 17797 -1088 17798 0 -17795 -17796 17797 -1088 -17799 0 -17795 -17796 17797 -1088 17800 0 c -1+1 --> 0 c ( b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ b^{64, 17}_0 ∧ p_1088) -> (-b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ -b^{64, 18}_0) c in CNF: c -b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ -p_1088 ∨ -b^{64, 18}_2 c -b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ -p_1088 ∨ -b^{64, 18}_1 c -b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ -p_1088 ∨ -b^{64, 18}_0 c in DIMACS: -17795 17796 -17797 -1088 -17798 0 -17795 17796 -17797 -1088 -17799 0 -17795 17796 -17797 -1088 -17800 0 c 0+1 --> 1 c (-b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ -b^{64, 17}_0 ∧ p_1088) -> (-b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ b^{64, 18}_0) c in CNF: c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ -p_1088 ∨ -b^{64, 18}_2 c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ -p_1088 ∨ -b^{64, 18}_1 c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ -p_1088 ∨ b^{64, 18}_0 c in DIMACS: 17795 17796 17797 -1088 -17798 0 17795 17796 17797 -1088 -17799 0 17795 17796 17797 -1088 17800 0 c 1+1 --> 2 c (-b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ b^{64, 17}_0 ∧ p_1088) -> (-b^{64, 18}_2 ∧ b^{64, 18}_1 ∧ -b^{64, 18}_0) c in CNF: c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ -p_1088 ∨ -b^{64, 18}_2 c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ -p_1088 ∨ b^{64, 18}_1 c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ -p_1088 ∨ -b^{64, 18}_0 c in DIMACS: 17795 17796 -17797 -1088 -17798 0 17795 17796 -17797 -1088 17799 0 17795 17796 -17797 -1088 -17800 0 c 2+1 --> break c (-b^{64, 17}_2 ∧ b^{64, 17}_1 ∧ -b^{64, 17}_0 ∧ p_1088) -> break c in CNF: c b^{64, 17}_2 ∨ -b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ -p_1088 ∨ break c in DIMACS: 17795 -17796 17797 -1088 1162 0 c 2-1 --> 1 c (-b^{64, 17}_2 ∧ b^{64, 17}_1 ∧ -b^{64, 17}_0 ∧ -p_1088) -> (-b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ b^{64, 18}_0) c in CNF: c b^{64, 17}_2 ∨ -b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ p_1088 ∨ -b^{64, 18}_2 c b^{64, 17}_2 ∨ -b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ p_1088 ∨ -b^{64, 18}_1 c b^{64, 17}_2 ∨ -b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ p_1088 ∨ b^{64, 18}_0 c in DIMACS: 17795 -17796 17797 1088 -17798 0 17795 -17796 17797 1088 -17799 0 17795 -17796 17797 1088 17800 0 c 1-1 --> 0 c (-b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ b^{64, 17}_0 ∧ -p_1088) -> (-b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ -b^{64, 18}_0) c in CNF: c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ p_1088 ∨ -b^{64, 18}_2 c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ p_1088 ∨ -b^{64, 18}_1 c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ p_1088 ∨ -b^{64, 18}_0 c in DIMACS: 17795 17796 -17797 1088 -17798 0 17795 17796 -17797 1088 -17799 0 17795 17796 -17797 1088 -17800 0 c 0-1 --> -1 c (-b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ -b^{64, 17}_0 ∧ -p_1088) -> ( b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ b^{64, 18}_0) c in CNF: c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ p_1088 ∨ b^{64, 18}_2 c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ p_1088 ∨ -b^{64, 18}_1 c b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ p_1088 ∨ b^{64, 18}_0 c in DIMACS: 17795 17796 17797 1088 17798 0 17795 17796 17797 1088 -17799 0 17795 17796 17797 1088 17800 0 c -1-1 --> -2 c ( b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ b^{64, 17}_0 ∧ -p_1088) -> ( b^{64, 18}_2 ∧ b^{64, 18}_1 ∧ -b^{64, 18}_0) c in CNF: c -b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ p_1088 ∨ b^{64, 18}_2 c -b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ p_1088 ∨ b^{64, 18}_1 c -b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ p_1088 ∨ -b^{64, 18}_0 c in DIMACS: -17795 17796 -17797 1088 17798 0 -17795 17796 -17797 1088 17799 0 -17795 17796 -17797 1088 -17800 0 c -2-1 --> break c ( b^{64, 17}_2 ∧ b^{64, 17}_1 ∧ -b^{64, 17}_0 ∧ -p_1088) -> break c in CNF: c -b^{64, 17}_2 ∨ -b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ p_1088 ∨ break c in DIMACS: -17795 -17796 17797 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 17}_2 ∧ -b^{64, 17}_1 ∧ -b^{64, 17}_0 ∧ true) c in CNF: c -b^{64, 17}_2 ∨ b^{64, 17}_1 ∨ b^{64, 17}_0 ∨ false c in DIMACS: -17795 17796 17797 0 c 3 does not represent an automaton state. c -(-b^{64, 17}_2 ∧ b^{64, 17}_1 ∧ b^{64, 17}_0 ∧ true) c in CNF: c b^{64, 17}_2 ∨ -b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ false c in DIMACS: 17795 -17796 -17797 0 c -3 does not represent an automaton state. c -( b^{64, 17}_2 ∧ b^{64, 17}_1 ∧ b^{64, 17}_0 ∧ true) c in CNF: c -b^{64, 17}_2 ∨ -b^{64, 17}_1 ∨ -b^{64, 17}_0 ∨ false c in DIMACS: -17795 -17796 -17797 0 c i = 18 c -2+1 --> -1 c ( b^{64, 18}_2 ∧ b^{64, 18}_1 ∧ -b^{64, 18}_0 ∧ p_1152) -> ( b^{64, 19}_2 ∧ -b^{64, 19}_1 ∧ b^{64, 19}_0) c in CNF: c -b^{64, 18}_2 ∨ -b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ -p_1152 ∨ b^{64, 19}_2 c -b^{64, 18}_2 ∨ -b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ -p_1152 ∨ -b^{64, 19}_1 c -b^{64, 18}_2 ∨ -b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ -p_1152 ∨ b^{64, 19}_0 c in DIMACS: -17798 -17799 17800 -1152 17801 0 -17798 -17799 17800 -1152 -17802 0 -17798 -17799 17800 -1152 17803 0 c -1+1 --> 0 c ( b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ b^{64, 18}_0 ∧ p_1152) -> (-b^{64, 19}_2 ∧ -b^{64, 19}_1 ∧ -b^{64, 19}_0) c in CNF: c -b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ -p_1152 ∨ -b^{64, 19}_2 c -b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ -p_1152 ∨ -b^{64, 19}_1 c -b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ -p_1152 ∨ -b^{64, 19}_0 c in DIMACS: -17798 17799 -17800 -1152 -17801 0 -17798 17799 -17800 -1152 -17802 0 -17798 17799 -17800 -1152 -17803 0 c 0+1 --> 1 c (-b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ -b^{64, 18}_0 ∧ p_1152) -> (-b^{64, 19}_2 ∧ -b^{64, 19}_1 ∧ b^{64, 19}_0) c in CNF: c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ -p_1152 ∨ -b^{64, 19}_2 c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ -p_1152 ∨ -b^{64, 19}_1 c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ -p_1152 ∨ b^{64, 19}_0 c in DIMACS: 17798 17799 17800 -1152 -17801 0 17798 17799 17800 -1152 -17802 0 17798 17799 17800 -1152 17803 0 c 1+1 --> 2 c (-b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ b^{64, 18}_0 ∧ p_1152) -> (-b^{64, 19}_2 ∧ b^{64, 19}_1 ∧ -b^{64, 19}_0) c in CNF: c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ -p_1152 ∨ -b^{64, 19}_2 c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ -p_1152 ∨ b^{64, 19}_1 c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ -p_1152 ∨ -b^{64, 19}_0 c in DIMACS: 17798 17799 -17800 -1152 -17801 0 17798 17799 -17800 -1152 17802 0 17798 17799 -17800 -1152 -17803 0 c 2+1 --> break c (-b^{64, 18}_2 ∧ b^{64, 18}_1 ∧ -b^{64, 18}_0 ∧ p_1152) -> break c in CNF: c b^{64, 18}_2 ∨ -b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ -p_1152 ∨ break c in DIMACS: 17798 -17799 17800 -1152 1162 0 c 2-1 --> 1 c (-b^{64, 18}_2 ∧ b^{64, 18}_1 ∧ -b^{64, 18}_0 ∧ -p_1152) -> (-b^{64, 19}_2 ∧ -b^{64, 19}_1 ∧ b^{64, 19}_0) c in CNF: c b^{64, 18}_2 ∨ -b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ p_1152 ∨ -b^{64, 19}_2 c b^{64, 18}_2 ∨ -b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ p_1152 ∨ -b^{64, 19}_1 c b^{64, 18}_2 ∨ -b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ p_1152 ∨ b^{64, 19}_0 c in DIMACS: 17798 -17799 17800 1152 -17801 0 17798 -17799 17800 1152 -17802 0 17798 -17799 17800 1152 17803 0 c 1-1 --> 0 c (-b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ b^{64, 18}_0 ∧ -p_1152) -> (-b^{64, 19}_2 ∧ -b^{64, 19}_1 ∧ -b^{64, 19}_0) c in CNF: c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ p_1152 ∨ -b^{64, 19}_2 c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ p_1152 ∨ -b^{64, 19}_1 c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ p_1152 ∨ -b^{64, 19}_0 c in DIMACS: 17798 17799 -17800 1152 -17801 0 17798 17799 -17800 1152 -17802 0 17798 17799 -17800 1152 -17803 0 c 0-1 --> -1 c (-b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ -b^{64, 18}_0 ∧ -p_1152) -> ( b^{64, 19}_2 ∧ -b^{64, 19}_1 ∧ b^{64, 19}_0) c in CNF: c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ p_1152 ∨ b^{64, 19}_2 c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ p_1152 ∨ -b^{64, 19}_1 c b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ p_1152 ∨ b^{64, 19}_0 c in DIMACS: 17798 17799 17800 1152 17801 0 17798 17799 17800 1152 -17802 0 17798 17799 17800 1152 17803 0 c -1-1 --> -2 c ( b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ b^{64, 18}_0 ∧ -p_1152) -> ( b^{64, 19}_2 ∧ b^{64, 19}_1 ∧ -b^{64, 19}_0) c in CNF: c -b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ p_1152 ∨ b^{64, 19}_2 c -b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ p_1152 ∨ b^{64, 19}_1 c -b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ p_1152 ∨ -b^{64, 19}_0 c in DIMACS: -17798 17799 -17800 1152 17801 0 -17798 17799 -17800 1152 17802 0 -17798 17799 -17800 1152 -17803 0 c -2-1 --> break c ( b^{64, 18}_2 ∧ b^{64, 18}_1 ∧ -b^{64, 18}_0 ∧ -p_1152) -> break c in CNF: c -b^{64, 18}_2 ∨ -b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ p_1152 ∨ break c in DIMACS: -17798 -17799 17800 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{64, 18}_2 ∧ -b^{64, 18}_1 ∧ -b^{64, 18}_0 ∧ true) c in CNF: c -b^{64, 18}_2 ∨ b^{64, 18}_1 ∨ b^{64, 18}_0 ∨ false c in DIMACS: -17798 17799 17800 0 c 3 does not represent an automaton state. c -(-b^{64, 18}_2 ∧ b^{64, 18}_1 ∧ b^{64, 18}_0 ∧ true) c in CNF: c b^{64, 18}_2 ∨ -b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ false c in DIMACS: 17798 -17799 -17800 0 c -3 does not represent an automaton state. c -( b^{64, 18}_2 ∧ b^{64, 18}_1 ∧ b^{64, 18}_0 ∧ true) c in CNF: c -b^{64, 18}_2 ∨ -b^{64, 18}_1 ∨ -b^{64, 18}_0 ∨ false c in DIMACS: -17798 -17799 -17800 0 c INIT for k = 65 c -b^{65, 1}_2 c -b^{65, 1}_1 c -b^{65, 1}_0 c in DIMACS: -17804 0 -17805 0 -17806 0 c Transitions for k = 65 c i = 1 c -2+1 --> -1 c ( b^{65, 1}_2 ∧ b^{65, 1}_1 ∧ -b^{65, 1}_0 ∧ p_65) -> ( b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ b^{65, 2}_0) c in CNF: c -b^{65, 1}_2 ∨ -b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ -p_65 ∨ b^{65, 2}_2 c -b^{65, 1}_2 ∨ -b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ -p_65 ∨ -b^{65, 2}_1 c -b^{65, 1}_2 ∨ -b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ -p_65 ∨ b^{65, 2}_0 c in DIMACS: -17804 -17805 17806 -65 17807 0 -17804 -17805 17806 -65 -17808 0 -17804 -17805 17806 -65 17809 0 c -1+1 --> 0 c ( b^{65, 1}_2 ∧ -b^{65, 1}_1 ∧ b^{65, 1}_0 ∧ p_65) -> (-b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ -b^{65, 2}_0) c in CNF: c -b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ -p_65 ∨ -b^{65, 2}_2 c -b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ -p_65 ∨ -b^{65, 2}_1 c -b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ -p_65 ∨ -b^{65, 2}_0 c in DIMACS: -17804 17805 -17806 -65 -17807 0 -17804 17805 -17806 -65 -17808 0 -17804 17805 -17806 -65 -17809 0 c 0+1 --> 1 c (-b^{65, 1}_2 ∧ -b^{65, 1}_1 ∧ -b^{65, 1}_0 ∧ p_65) -> (-b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ b^{65, 2}_0) c in CNF: c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ -p_65 ∨ -b^{65, 2}_2 c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ -p_65 ∨ -b^{65, 2}_1 c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ -p_65 ∨ b^{65, 2}_0 c in DIMACS: 17804 17805 17806 -65 -17807 0 17804 17805 17806 -65 -17808 0 17804 17805 17806 -65 17809 0 c 1+1 --> 2 c (-b^{65, 1}_2 ∧ -b^{65, 1}_1 ∧ b^{65, 1}_0 ∧ p_65) -> (-b^{65, 2}_2 ∧ b^{65, 2}_1 ∧ -b^{65, 2}_0) c in CNF: c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ -p_65 ∨ -b^{65, 2}_2 c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ -p_65 ∨ b^{65, 2}_1 c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ -p_65 ∨ -b^{65, 2}_0 c in DIMACS: 17804 17805 -17806 -65 -17807 0 17804 17805 -17806 -65 17808 0 17804 17805 -17806 -65 -17809 0 c 2+1 --> break c (-b^{65, 1}_2 ∧ b^{65, 1}_1 ∧ -b^{65, 1}_0 ∧ p_65) -> break c in CNF: c b^{65, 1}_2 ∨ -b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ -p_65 ∨ break c in DIMACS: 17804 -17805 17806 -65 1162 0 c 2-1 --> 1 c (-b^{65, 1}_2 ∧ b^{65, 1}_1 ∧ -b^{65, 1}_0 ∧ -p_65) -> (-b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ b^{65, 2}_0) c in CNF: c b^{65, 1}_2 ∨ -b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ p_65 ∨ -b^{65, 2}_2 c b^{65, 1}_2 ∨ -b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ p_65 ∨ -b^{65, 2}_1 c b^{65, 1}_2 ∨ -b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ p_65 ∨ b^{65, 2}_0 c in DIMACS: 17804 -17805 17806 65 -17807 0 17804 -17805 17806 65 -17808 0 17804 -17805 17806 65 17809 0 c 1-1 --> 0 c (-b^{65, 1}_2 ∧ -b^{65, 1}_1 ∧ b^{65, 1}_0 ∧ -p_65) -> (-b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ -b^{65, 2}_0) c in CNF: c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ p_65 ∨ -b^{65, 2}_2 c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ p_65 ∨ -b^{65, 2}_1 c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ p_65 ∨ -b^{65, 2}_0 c in DIMACS: 17804 17805 -17806 65 -17807 0 17804 17805 -17806 65 -17808 0 17804 17805 -17806 65 -17809 0 c 0-1 --> -1 c (-b^{65, 1}_2 ∧ -b^{65, 1}_1 ∧ -b^{65, 1}_0 ∧ -p_65) -> ( b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ b^{65, 2}_0) c in CNF: c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ p_65 ∨ b^{65, 2}_2 c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ p_65 ∨ -b^{65, 2}_1 c b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ p_65 ∨ b^{65, 2}_0 c in DIMACS: 17804 17805 17806 65 17807 0 17804 17805 17806 65 -17808 0 17804 17805 17806 65 17809 0 c -1-1 --> -2 c ( b^{65, 1}_2 ∧ -b^{65, 1}_1 ∧ b^{65, 1}_0 ∧ -p_65) -> ( b^{65, 2}_2 ∧ b^{65, 2}_1 ∧ -b^{65, 2}_0) c in CNF: c -b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ p_65 ∨ b^{65, 2}_2 c -b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ p_65 ∨ b^{65, 2}_1 c -b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ p_65 ∨ -b^{65, 2}_0 c in DIMACS: -17804 17805 -17806 65 17807 0 -17804 17805 -17806 65 17808 0 -17804 17805 -17806 65 -17809 0 c -2-1 --> break c ( b^{65, 1}_2 ∧ b^{65, 1}_1 ∧ -b^{65, 1}_0 ∧ -p_65) -> break c in CNF: c -b^{65, 1}_2 ∨ -b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ p_65 ∨ break c in DIMACS: -17804 -17805 17806 65 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 1}_2 ∧ -b^{65, 1}_1 ∧ -b^{65, 1}_0 ∧ true) c in CNF: c -b^{65, 1}_2 ∨ b^{65, 1}_1 ∨ b^{65, 1}_0 ∨ false c in DIMACS: -17804 17805 17806 0 c 3 does not represent an automaton state. c -(-b^{65, 1}_2 ∧ b^{65, 1}_1 ∧ b^{65, 1}_0 ∧ true) c in CNF: c b^{65, 1}_2 ∨ -b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ false c in DIMACS: 17804 -17805 -17806 0 c -3 does not represent an automaton state. c -( b^{65, 1}_2 ∧ b^{65, 1}_1 ∧ b^{65, 1}_0 ∧ true) c in CNF: c -b^{65, 1}_2 ∨ -b^{65, 1}_1 ∨ -b^{65, 1}_0 ∨ false c in DIMACS: -17804 -17805 -17806 0 c i = 2 c -2+1 --> -1 c ( b^{65, 2}_2 ∧ b^{65, 2}_1 ∧ -b^{65, 2}_0 ∧ p_130) -> ( b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ b^{65, 3}_0) c in CNF: c -b^{65, 2}_2 ∨ -b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ -p_130 ∨ b^{65, 3}_2 c -b^{65, 2}_2 ∨ -b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ -p_130 ∨ -b^{65, 3}_1 c -b^{65, 2}_2 ∨ -b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ -p_130 ∨ b^{65, 3}_0 c in DIMACS: -17807 -17808 17809 -130 17810 0 -17807 -17808 17809 -130 -17811 0 -17807 -17808 17809 -130 17812 0 c -1+1 --> 0 c ( b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ b^{65, 2}_0 ∧ p_130) -> (-b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ -b^{65, 3}_0) c in CNF: c -b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ -p_130 ∨ -b^{65, 3}_2 c -b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ -p_130 ∨ -b^{65, 3}_1 c -b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ -p_130 ∨ -b^{65, 3}_0 c in DIMACS: -17807 17808 -17809 -130 -17810 0 -17807 17808 -17809 -130 -17811 0 -17807 17808 -17809 -130 -17812 0 c 0+1 --> 1 c (-b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ -b^{65, 2}_0 ∧ p_130) -> (-b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ b^{65, 3}_0) c in CNF: c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ -p_130 ∨ -b^{65, 3}_2 c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ -p_130 ∨ -b^{65, 3}_1 c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ -p_130 ∨ b^{65, 3}_0 c in DIMACS: 17807 17808 17809 -130 -17810 0 17807 17808 17809 -130 -17811 0 17807 17808 17809 -130 17812 0 c 1+1 --> 2 c (-b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ b^{65, 2}_0 ∧ p_130) -> (-b^{65, 3}_2 ∧ b^{65, 3}_1 ∧ -b^{65, 3}_0) c in CNF: c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ -p_130 ∨ -b^{65, 3}_2 c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ -p_130 ∨ b^{65, 3}_1 c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ -p_130 ∨ -b^{65, 3}_0 c in DIMACS: 17807 17808 -17809 -130 -17810 0 17807 17808 -17809 -130 17811 0 17807 17808 -17809 -130 -17812 0 c 2+1 --> break c (-b^{65, 2}_2 ∧ b^{65, 2}_1 ∧ -b^{65, 2}_0 ∧ p_130) -> break c in CNF: c b^{65, 2}_2 ∨ -b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ -p_130 ∨ break c in DIMACS: 17807 -17808 17809 -130 1162 0 c 2-1 --> 1 c (-b^{65, 2}_2 ∧ b^{65, 2}_1 ∧ -b^{65, 2}_0 ∧ -p_130) -> (-b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ b^{65, 3}_0) c in CNF: c b^{65, 2}_2 ∨ -b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ p_130 ∨ -b^{65, 3}_2 c b^{65, 2}_2 ∨ -b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ p_130 ∨ -b^{65, 3}_1 c b^{65, 2}_2 ∨ -b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ p_130 ∨ b^{65, 3}_0 c in DIMACS: 17807 -17808 17809 130 -17810 0 17807 -17808 17809 130 -17811 0 17807 -17808 17809 130 17812 0 c 1-1 --> 0 c (-b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ b^{65, 2}_0 ∧ -p_130) -> (-b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ -b^{65, 3}_0) c in CNF: c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ p_130 ∨ -b^{65, 3}_2 c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ p_130 ∨ -b^{65, 3}_1 c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ p_130 ∨ -b^{65, 3}_0 c in DIMACS: 17807 17808 -17809 130 -17810 0 17807 17808 -17809 130 -17811 0 17807 17808 -17809 130 -17812 0 c 0-1 --> -1 c (-b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ -b^{65, 2}_0 ∧ -p_130) -> ( b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ b^{65, 3}_0) c in CNF: c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ p_130 ∨ b^{65, 3}_2 c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ p_130 ∨ -b^{65, 3}_1 c b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ p_130 ∨ b^{65, 3}_0 c in DIMACS: 17807 17808 17809 130 17810 0 17807 17808 17809 130 -17811 0 17807 17808 17809 130 17812 0 c -1-1 --> -2 c ( b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ b^{65, 2}_0 ∧ -p_130) -> ( b^{65, 3}_2 ∧ b^{65, 3}_1 ∧ -b^{65, 3}_0) c in CNF: c -b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ p_130 ∨ b^{65, 3}_2 c -b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ p_130 ∨ b^{65, 3}_1 c -b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ p_130 ∨ -b^{65, 3}_0 c in DIMACS: -17807 17808 -17809 130 17810 0 -17807 17808 -17809 130 17811 0 -17807 17808 -17809 130 -17812 0 c -2-1 --> break c ( b^{65, 2}_2 ∧ b^{65, 2}_1 ∧ -b^{65, 2}_0 ∧ -p_130) -> break c in CNF: c -b^{65, 2}_2 ∨ -b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ p_130 ∨ break c in DIMACS: -17807 -17808 17809 130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 2}_2 ∧ -b^{65, 2}_1 ∧ -b^{65, 2}_0 ∧ true) c in CNF: c -b^{65, 2}_2 ∨ b^{65, 2}_1 ∨ b^{65, 2}_0 ∨ false c in DIMACS: -17807 17808 17809 0 c 3 does not represent an automaton state. c -(-b^{65, 2}_2 ∧ b^{65, 2}_1 ∧ b^{65, 2}_0 ∧ true) c in CNF: c b^{65, 2}_2 ∨ -b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ false c in DIMACS: 17807 -17808 -17809 0 c -3 does not represent an automaton state. c -( b^{65, 2}_2 ∧ b^{65, 2}_1 ∧ b^{65, 2}_0 ∧ true) c in CNF: c -b^{65, 2}_2 ∨ -b^{65, 2}_1 ∨ -b^{65, 2}_0 ∨ false c in DIMACS: -17807 -17808 -17809 0 c i = 3 c -2+1 --> -1 c ( b^{65, 3}_2 ∧ b^{65, 3}_1 ∧ -b^{65, 3}_0 ∧ p_195) -> ( b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ b^{65, 4}_0) c in CNF: c -b^{65, 3}_2 ∨ -b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ -p_195 ∨ b^{65, 4}_2 c -b^{65, 3}_2 ∨ -b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ -p_195 ∨ -b^{65, 4}_1 c -b^{65, 3}_2 ∨ -b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ -p_195 ∨ b^{65, 4}_0 c in DIMACS: -17810 -17811 17812 -195 17813 0 -17810 -17811 17812 -195 -17814 0 -17810 -17811 17812 -195 17815 0 c -1+1 --> 0 c ( b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ b^{65, 3}_0 ∧ p_195) -> (-b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ -b^{65, 4}_0) c in CNF: c -b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ -p_195 ∨ -b^{65, 4}_2 c -b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ -p_195 ∨ -b^{65, 4}_1 c -b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ -p_195 ∨ -b^{65, 4}_0 c in DIMACS: -17810 17811 -17812 -195 -17813 0 -17810 17811 -17812 -195 -17814 0 -17810 17811 -17812 -195 -17815 0 c 0+1 --> 1 c (-b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ -b^{65, 3}_0 ∧ p_195) -> (-b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ b^{65, 4}_0) c in CNF: c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ -p_195 ∨ -b^{65, 4}_2 c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ -p_195 ∨ -b^{65, 4}_1 c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ -p_195 ∨ b^{65, 4}_0 c in DIMACS: 17810 17811 17812 -195 -17813 0 17810 17811 17812 -195 -17814 0 17810 17811 17812 -195 17815 0 c 1+1 --> 2 c (-b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ b^{65, 3}_0 ∧ p_195) -> (-b^{65, 4}_2 ∧ b^{65, 4}_1 ∧ -b^{65, 4}_0) c in CNF: c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ -p_195 ∨ -b^{65, 4}_2 c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ -p_195 ∨ b^{65, 4}_1 c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ -p_195 ∨ -b^{65, 4}_0 c in DIMACS: 17810 17811 -17812 -195 -17813 0 17810 17811 -17812 -195 17814 0 17810 17811 -17812 -195 -17815 0 c 2+1 --> break c (-b^{65, 3}_2 ∧ b^{65, 3}_1 ∧ -b^{65, 3}_0 ∧ p_195) -> break c in CNF: c b^{65, 3}_2 ∨ -b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ -p_195 ∨ break c in DIMACS: 17810 -17811 17812 -195 1162 0 c 2-1 --> 1 c (-b^{65, 3}_2 ∧ b^{65, 3}_1 ∧ -b^{65, 3}_0 ∧ -p_195) -> (-b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ b^{65, 4}_0) c in CNF: c b^{65, 3}_2 ∨ -b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ p_195 ∨ -b^{65, 4}_2 c b^{65, 3}_2 ∨ -b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ p_195 ∨ -b^{65, 4}_1 c b^{65, 3}_2 ∨ -b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ p_195 ∨ b^{65, 4}_0 c in DIMACS: 17810 -17811 17812 195 -17813 0 17810 -17811 17812 195 -17814 0 17810 -17811 17812 195 17815 0 c 1-1 --> 0 c (-b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ b^{65, 3}_0 ∧ -p_195) -> (-b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ -b^{65, 4}_0) c in CNF: c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ p_195 ∨ -b^{65, 4}_2 c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ p_195 ∨ -b^{65, 4}_1 c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ p_195 ∨ -b^{65, 4}_0 c in DIMACS: 17810 17811 -17812 195 -17813 0 17810 17811 -17812 195 -17814 0 17810 17811 -17812 195 -17815 0 c 0-1 --> -1 c (-b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ -b^{65, 3}_0 ∧ -p_195) -> ( b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ b^{65, 4}_0) c in CNF: c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ p_195 ∨ b^{65, 4}_2 c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ p_195 ∨ -b^{65, 4}_1 c b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ p_195 ∨ b^{65, 4}_0 c in DIMACS: 17810 17811 17812 195 17813 0 17810 17811 17812 195 -17814 0 17810 17811 17812 195 17815 0 c -1-1 --> -2 c ( b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ b^{65, 3}_0 ∧ -p_195) -> ( b^{65, 4}_2 ∧ b^{65, 4}_1 ∧ -b^{65, 4}_0) c in CNF: c -b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ p_195 ∨ b^{65, 4}_2 c -b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ p_195 ∨ b^{65, 4}_1 c -b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ p_195 ∨ -b^{65, 4}_0 c in DIMACS: -17810 17811 -17812 195 17813 0 -17810 17811 -17812 195 17814 0 -17810 17811 -17812 195 -17815 0 c -2-1 --> break c ( b^{65, 3}_2 ∧ b^{65, 3}_1 ∧ -b^{65, 3}_0 ∧ -p_195) -> break c in CNF: c -b^{65, 3}_2 ∨ -b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ p_195 ∨ break c in DIMACS: -17810 -17811 17812 195 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 3}_2 ∧ -b^{65, 3}_1 ∧ -b^{65, 3}_0 ∧ true) c in CNF: c -b^{65, 3}_2 ∨ b^{65, 3}_1 ∨ b^{65, 3}_0 ∨ false c in DIMACS: -17810 17811 17812 0 c 3 does not represent an automaton state. c -(-b^{65, 3}_2 ∧ b^{65, 3}_1 ∧ b^{65, 3}_0 ∧ true) c in CNF: c b^{65, 3}_2 ∨ -b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ false c in DIMACS: 17810 -17811 -17812 0 c -3 does not represent an automaton state. c -( b^{65, 3}_2 ∧ b^{65, 3}_1 ∧ b^{65, 3}_0 ∧ true) c in CNF: c -b^{65, 3}_2 ∨ -b^{65, 3}_1 ∨ -b^{65, 3}_0 ∨ false c in DIMACS: -17810 -17811 -17812 0 c i = 4 c -2+1 --> -1 c ( b^{65, 4}_2 ∧ b^{65, 4}_1 ∧ -b^{65, 4}_0 ∧ p_260) -> ( b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ b^{65, 5}_0) c in CNF: c -b^{65, 4}_2 ∨ -b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ -p_260 ∨ b^{65, 5}_2 c -b^{65, 4}_2 ∨ -b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ -p_260 ∨ -b^{65, 5}_1 c -b^{65, 4}_2 ∨ -b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ -p_260 ∨ b^{65, 5}_0 c in DIMACS: -17813 -17814 17815 -260 17816 0 -17813 -17814 17815 -260 -17817 0 -17813 -17814 17815 -260 17818 0 c -1+1 --> 0 c ( b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ b^{65, 4}_0 ∧ p_260) -> (-b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ -b^{65, 5}_0) c in CNF: c -b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ -p_260 ∨ -b^{65, 5}_2 c -b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ -p_260 ∨ -b^{65, 5}_1 c -b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ -p_260 ∨ -b^{65, 5}_0 c in DIMACS: -17813 17814 -17815 -260 -17816 0 -17813 17814 -17815 -260 -17817 0 -17813 17814 -17815 -260 -17818 0 c 0+1 --> 1 c (-b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ -b^{65, 4}_0 ∧ p_260) -> (-b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ b^{65, 5}_0) c in CNF: c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ -p_260 ∨ -b^{65, 5}_2 c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ -p_260 ∨ -b^{65, 5}_1 c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ -p_260 ∨ b^{65, 5}_0 c in DIMACS: 17813 17814 17815 -260 -17816 0 17813 17814 17815 -260 -17817 0 17813 17814 17815 -260 17818 0 c 1+1 --> 2 c (-b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ b^{65, 4}_0 ∧ p_260) -> (-b^{65, 5}_2 ∧ b^{65, 5}_1 ∧ -b^{65, 5}_0) c in CNF: c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ -p_260 ∨ -b^{65, 5}_2 c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ -p_260 ∨ b^{65, 5}_1 c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ -p_260 ∨ -b^{65, 5}_0 c in DIMACS: 17813 17814 -17815 -260 -17816 0 17813 17814 -17815 -260 17817 0 17813 17814 -17815 -260 -17818 0 c 2+1 --> break c (-b^{65, 4}_2 ∧ b^{65, 4}_1 ∧ -b^{65, 4}_0 ∧ p_260) -> break c in CNF: c b^{65, 4}_2 ∨ -b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ -p_260 ∨ break c in DIMACS: 17813 -17814 17815 -260 1162 0 c 2-1 --> 1 c (-b^{65, 4}_2 ∧ b^{65, 4}_1 ∧ -b^{65, 4}_0 ∧ -p_260) -> (-b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ b^{65, 5}_0) c in CNF: c b^{65, 4}_2 ∨ -b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ p_260 ∨ -b^{65, 5}_2 c b^{65, 4}_2 ∨ -b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ p_260 ∨ -b^{65, 5}_1 c b^{65, 4}_2 ∨ -b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ p_260 ∨ b^{65, 5}_0 c in DIMACS: 17813 -17814 17815 260 -17816 0 17813 -17814 17815 260 -17817 0 17813 -17814 17815 260 17818 0 c 1-1 --> 0 c (-b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ b^{65, 4}_0 ∧ -p_260) -> (-b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ -b^{65, 5}_0) c in CNF: c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ p_260 ∨ -b^{65, 5}_2 c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ p_260 ∨ -b^{65, 5}_1 c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ p_260 ∨ -b^{65, 5}_0 c in DIMACS: 17813 17814 -17815 260 -17816 0 17813 17814 -17815 260 -17817 0 17813 17814 -17815 260 -17818 0 c 0-1 --> -1 c (-b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ -b^{65, 4}_0 ∧ -p_260) -> ( b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ b^{65, 5}_0) c in CNF: c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ p_260 ∨ b^{65, 5}_2 c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ p_260 ∨ -b^{65, 5}_1 c b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ p_260 ∨ b^{65, 5}_0 c in DIMACS: 17813 17814 17815 260 17816 0 17813 17814 17815 260 -17817 0 17813 17814 17815 260 17818 0 c -1-1 --> -2 c ( b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ b^{65, 4}_0 ∧ -p_260) -> ( b^{65, 5}_2 ∧ b^{65, 5}_1 ∧ -b^{65, 5}_0) c in CNF: c -b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ p_260 ∨ b^{65, 5}_2 c -b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ p_260 ∨ b^{65, 5}_1 c -b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ p_260 ∨ -b^{65, 5}_0 c in DIMACS: -17813 17814 -17815 260 17816 0 -17813 17814 -17815 260 17817 0 -17813 17814 -17815 260 -17818 0 c -2-1 --> break c ( b^{65, 4}_2 ∧ b^{65, 4}_1 ∧ -b^{65, 4}_0 ∧ -p_260) -> break c in CNF: c -b^{65, 4}_2 ∨ -b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ p_260 ∨ break c in DIMACS: -17813 -17814 17815 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 4}_2 ∧ -b^{65, 4}_1 ∧ -b^{65, 4}_0 ∧ true) c in CNF: c -b^{65, 4}_2 ∨ b^{65, 4}_1 ∨ b^{65, 4}_0 ∨ false c in DIMACS: -17813 17814 17815 0 c 3 does not represent an automaton state. c -(-b^{65, 4}_2 ∧ b^{65, 4}_1 ∧ b^{65, 4}_0 ∧ true) c in CNF: c b^{65, 4}_2 ∨ -b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ false c in DIMACS: 17813 -17814 -17815 0 c -3 does not represent an automaton state. c -( b^{65, 4}_2 ∧ b^{65, 4}_1 ∧ b^{65, 4}_0 ∧ true) c in CNF: c -b^{65, 4}_2 ∨ -b^{65, 4}_1 ∨ -b^{65, 4}_0 ∨ false c in DIMACS: -17813 -17814 -17815 0 c i = 5 c -2+1 --> -1 c ( b^{65, 5}_2 ∧ b^{65, 5}_1 ∧ -b^{65, 5}_0 ∧ p_325) -> ( b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ b^{65, 6}_0) c in CNF: c -b^{65, 5}_2 ∨ -b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ -p_325 ∨ b^{65, 6}_2 c -b^{65, 5}_2 ∨ -b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ -p_325 ∨ -b^{65, 6}_1 c -b^{65, 5}_2 ∨ -b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ -p_325 ∨ b^{65, 6}_0 c in DIMACS: -17816 -17817 17818 -325 17819 0 -17816 -17817 17818 -325 -17820 0 -17816 -17817 17818 -325 17821 0 c -1+1 --> 0 c ( b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ b^{65, 5}_0 ∧ p_325) -> (-b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ -b^{65, 6}_0) c in CNF: c -b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ -p_325 ∨ -b^{65, 6}_2 c -b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ -p_325 ∨ -b^{65, 6}_1 c -b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ -p_325 ∨ -b^{65, 6}_0 c in DIMACS: -17816 17817 -17818 -325 -17819 0 -17816 17817 -17818 -325 -17820 0 -17816 17817 -17818 -325 -17821 0 c 0+1 --> 1 c (-b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ -b^{65, 5}_0 ∧ p_325) -> (-b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ b^{65, 6}_0) c in CNF: c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ -p_325 ∨ -b^{65, 6}_2 c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ -p_325 ∨ -b^{65, 6}_1 c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ -p_325 ∨ b^{65, 6}_0 c in DIMACS: 17816 17817 17818 -325 -17819 0 17816 17817 17818 -325 -17820 0 17816 17817 17818 -325 17821 0 c 1+1 --> 2 c (-b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ b^{65, 5}_0 ∧ p_325) -> (-b^{65, 6}_2 ∧ b^{65, 6}_1 ∧ -b^{65, 6}_0) c in CNF: c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ -p_325 ∨ -b^{65, 6}_2 c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ -p_325 ∨ b^{65, 6}_1 c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ -p_325 ∨ -b^{65, 6}_0 c in DIMACS: 17816 17817 -17818 -325 -17819 0 17816 17817 -17818 -325 17820 0 17816 17817 -17818 -325 -17821 0 c 2+1 --> break c (-b^{65, 5}_2 ∧ b^{65, 5}_1 ∧ -b^{65, 5}_0 ∧ p_325) -> break c in CNF: c b^{65, 5}_2 ∨ -b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ -p_325 ∨ break c in DIMACS: 17816 -17817 17818 -325 1162 0 c 2-1 --> 1 c (-b^{65, 5}_2 ∧ b^{65, 5}_1 ∧ -b^{65, 5}_0 ∧ -p_325) -> (-b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ b^{65, 6}_0) c in CNF: c b^{65, 5}_2 ∨ -b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ p_325 ∨ -b^{65, 6}_2 c b^{65, 5}_2 ∨ -b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ p_325 ∨ -b^{65, 6}_1 c b^{65, 5}_2 ∨ -b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ p_325 ∨ b^{65, 6}_0 c in DIMACS: 17816 -17817 17818 325 -17819 0 17816 -17817 17818 325 -17820 0 17816 -17817 17818 325 17821 0 c 1-1 --> 0 c (-b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ b^{65, 5}_0 ∧ -p_325) -> (-b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ -b^{65, 6}_0) c in CNF: c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ p_325 ∨ -b^{65, 6}_2 c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ p_325 ∨ -b^{65, 6}_1 c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ p_325 ∨ -b^{65, 6}_0 c in DIMACS: 17816 17817 -17818 325 -17819 0 17816 17817 -17818 325 -17820 0 17816 17817 -17818 325 -17821 0 c 0-1 --> -1 c (-b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ -b^{65, 5}_0 ∧ -p_325) -> ( b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ b^{65, 6}_0) c in CNF: c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ p_325 ∨ b^{65, 6}_2 c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ p_325 ∨ -b^{65, 6}_1 c b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ p_325 ∨ b^{65, 6}_0 c in DIMACS: 17816 17817 17818 325 17819 0 17816 17817 17818 325 -17820 0 17816 17817 17818 325 17821 0 c -1-1 --> -2 c ( b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ b^{65, 5}_0 ∧ -p_325) -> ( b^{65, 6}_2 ∧ b^{65, 6}_1 ∧ -b^{65, 6}_0) c in CNF: c -b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ p_325 ∨ b^{65, 6}_2 c -b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ p_325 ∨ b^{65, 6}_1 c -b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ p_325 ∨ -b^{65, 6}_0 c in DIMACS: -17816 17817 -17818 325 17819 0 -17816 17817 -17818 325 17820 0 -17816 17817 -17818 325 -17821 0 c -2-1 --> break c ( b^{65, 5}_2 ∧ b^{65, 5}_1 ∧ -b^{65, 5}_0 ∧ -p_325) -> break c in CNF: c -b^{65, 5}_2 ∨ -b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ p_325 ∨ break c in DIMACS: -17816 -17817 17818 325 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 5}_2 ∧ -b^{65, 5}_1 ∧ -b^{65, 5}_0 ∧ true) c in CNF: c -b^{65, 5}_2 ∨ b^{65, 5}_1 ∨ b^{65, 5}_0 ∨ false c in DIMACS: -17816 17817 17818 0 c 3 does not represent an automaton state. c -(-b^{65, 5}_2 ∧ b^{65, 5}_1 ∧ b^{65, 5}_0 ∧ true) c in CNF: c b^{65, 5}_2 ∨ -b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ false c in DIMACS: 17816 -17817 -17818 0 c -3 does not represent an automaton state. c -( b^{65, 5}_2 ∧ b^{65, 5}_1 ∧ b^{65, 5}_0 ∧ true) c in CNF: c -b^{65, 5}_2 ∨ -b^{65, 5}_1 ∨ -b^{65, 5}_0 ∨ false c in DIMACS: -17816 -17817 -17818 0 c i = 6 c -2+1 --> -1 c ( b^{65, 6}_2 ∧ b^{65, 6}_1 ∧ -b^{65, 6}_0 ∧ p_390) -> ( b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ b^{65, 7}_0) c in CNF: c -b^{65, 6}_2 ∨ -b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ -p_390 ∨ b^{65, 7}_2 c -b^{65, 6}_2 ∨ -b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ -p_390 ∨ -b^{65, 7}_1 c -b^{65, 6}_2 ∨ -b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ -p_390 ∨ b^{65, 7}_0 c in DIMACS: -17819 -17820 17821 -390 17822 0 -17819 -17820 17821 -390 -17823 0 -17819 -17820 17821 -390 17824 0 c -1+1 --> 0 c ( b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ b^{65, 6}_0 ∧ p_390) -> (-b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ -b^{65, 7}_0) c in CNF: c -b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ -p_390 ∨ -b^{65, 7}_2 c -b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ -p_390 ∨ -b^{65, 7}_1 c -b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ -p_390 ∨ -b^{65, 7}_0 c in DIMACS: -17819 17820 -17821 -390 -17822 0 -17819 17820 -17821 -390 -17823 0 -17819 17820 -17821 -390 -17824 0 c 0+1 --> 1 c (-b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ -b^{65, 6}_0 ∧ p_390) -> (-b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ b^{65, 7}_0) c in CNF: c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ -p_390 ∨ -b^{65, 7}_2 c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ -p_390 ∨ -b^{65, 7}_1 c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ -p_390 ∨ b^{65, 7}_0 c in DIMACS: 17819 17820 17821 -390 -17822 0 17819 17820 17821 -390 -17823 0 17819 17820 17821 -390 17824 0 c 1+1 --> 2 c (-b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ b^{65, 6}_0 ∧ p_390) -> (-b^{65, 7}_2 ∧ b^{65, 7}_1 ∧ -b^{65, 7}_0) c in CNF: c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ -p_390 ∨ -b^{65, 7}_2 c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ -p_390 ∨ b^{65, 7}_1 c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ -p_390 ∨ -b^{65, 7}_0 c in DIMACS: 17819 17820 -17821 -390 -17822 0 17819 17820 -17821 -390 17823 0 17819 17820 -17821 -390 -17824 0 c 2+1 --> break c (-b^{65, 6}_2 ∧ b^{65, 6}_1 ∧ -b^{65, 6}_0 ∧ p_390) -> break c in CNF: c b^{65, 6}_2 ∨ -b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ -p_390 ∨ break c in DIMACS: 17819 -17820 17821 -390 1162 0 c 2-1 --> 1 c (-b^{65, 6}_2 ∧ b^{65, 6}_1 ∧ -b^{65, 6}_0 ∧ -p_390) -> (-b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ b^{65, 7}_0) c in CNF: c b^{65, 6}_2 ∨ -b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ p_390 ∨ -b^{65, 7}_2 c b^{65, 6}_2 ∨ -b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ p_390 ∨ -b^{65, 7}_1 c b^{65, 6}_2 ∨ -b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ p_390 ∨ b^{65, 7}_0 c in DIMACS: 17819 -17820 17821 390 -17822 0 17819 -17820 17821 390 -17823 0 17819 -17820 17821 390 17824 0 c 1-1 --> 0 c (-b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ b^{65, 6}_0 ∧ -p_390) -> (-b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ -b^{65, 7}_0) c in CNF: c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ p_390 ∨ -b^{65, 7}_2 c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ p_390 ∨ -b^{65, 7}_1 c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ p_390 ∨ -b^{65, 7}_0 c in DIMACS: 17819 17820 -17821 390 -17822 0 17819 17820 -17821 390 -17823 0 17819 17820 -17821 390 -17824 0 c 0-1 --> -1 c (-b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ -b^{65, 6}_0 ∧ -p_390) -> ( b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ b^{65, 7}_0) c in CNF: c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ p_390 ∨ b^{65, 7}_2 c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ p_390 ∨ -b^{65, 7}_1 c b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ p_390 ∨ b^{65, 7}_0 c in DIMACS: 17819 17820 17821 390 17822 0 17819 17820 17821 390 -17823 0 17819 17820 17821 390 17824 0 c -1-1 --> -2 c ( b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ b^{65, 6}_0 ∧ -p_390) -> ( b^{65, 7}_2 ∧ b^{65, 7}_1 ∧ -b^{65, 7}_0) c in CNF: c -b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ p_390 ∨ b^{65, 7}_2 c -b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ p_390 ∨ b^{65, 7}_1 c -b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ p_390 ∨ -b^{65, 7}_0 c in DIMACS: -17819 17820 -17821 390 17822 0 -17819 17820 -17821 390 17823 0 -17819 17820 -17821 390 -17824 0 c -2-1 --> break c ( b^{65, 6}_2 ∧ b^{65, 6}_1 ∧ -b^{65, 6}_0 ∧ -p_390) -> break c in CNF: c -b^{65, 6}_2 ∨ -b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ p_390 ∨ break c in DIMACS: -17819 -17820 17821 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 6}_2 ∧ -b^{65, 6}_1 ∧ -b^{65, 6}_0 ∧ true) c in CNF: c -b^{65, 6}_2 ∨ b^{65, 6}_1 ∨ b^{65, 6}_0 ∨ false c in DIMACS: -17819 17820 17821 0 c 3 does not represent an automaton state. c -(-b^{65, 6}_2 ∧ b^{65, 6}_1 ∧ b^{65, 6}_0 ∧ true) c in CNF: c b^{65, 6}_2 ∨ -b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ false c in DIMACS: 17819 -17820 -17821 0 c -3 does not represent an automaton state. c -( b^{65, 6}_2 ∧ b^{65, 6}_1 ∧ b^{65, 6}_0 ∧ true) c in CNF: c -b^{65, 6}_2 ∨ -b^{65, 6}_1 ∨ -b^{65, 6}_0 ∨ false c in DIMACS: -17819 -17820 -17821 0 c i = 7 c -2+1 --> -1 c ( b^{65, 7}_2 ∧ b^{65, 7}_1 ∧ -b^{65, 7}_0 ∧ p_455) -> ( b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ b^{65, 8}_0) c in CNF: c -b^{65, 7}_2 ∨ -b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ -p_455 ∨ b^{65, 8}_2 c -b^{65, 7}_2 ∨ -b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ -p_455 ∨ -b^{65, 8}_1 c -b^{65, 7}_2 ∨ -b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ -p_455 ∨ b^{65, 8}_0 c in DIMACS: -17822 -17823 17824 -455 17825 0 -17822 -17823 17824 -455 -17826 0 -17822 -17823 17824 -455 17827 0 c -1+1 --> 0 c ( b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ b^{65, 7}_0 ∧ p_455) -> (-b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ -b^{65, 8}_0) c in CNF: c -b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ -p_455 ∨ -b^{65, 8}_2 c -b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ -p_455 ∨ -b^{65, 8}_1 c -b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ -p_455 ∨ -b^{65, 8}_0 c in DIMACS: -17822 17823 -17824 -455 -17825 0 -17822 17823 -17824 -455 -17826 0 -17822 17823 -17824 -455 -17827 0 c 0+1 --> 1 c (-b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ -b^{65, 7}_0 ∧ p_455) -> (-b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ b^{65, 8}_0) c in CNF: c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ -p_455 ∨ -b^{65, 8}_2 c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ -p_455 ∨ -b^{65, 8}_1 c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ -p_455 ∨ b^{65, 8}_0 c in DIMACS: 17822 17823 17824 -455 -17825 0 17822 17823 17824 -455 -17826 0 17822 17823 17824 -455 17827 0 c 1+1 --> 2 c (-b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ b^{65, 7}_0 ∧ p_455) -> (-b^{65, 8}_2 ∧ b^{65, 8}_1 ∧ -b^{65, 8}_0) c in CNF: c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ -p_455 ∨ -b^{65, 8}_2 c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ -p_455 ∨ b^{65, 8}_1 c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ -p_455 ∨ -b^{65, 8}_0 c in DIMACS: 17822 17823 -17824 -455 -17825 0 17822 17823 -17824 -455 17826 0 17822 17823 -17824 -455 -17827 0 c 2+1 --> break c (-b^{65, 7}_2 ∧ b^{65, 7}_1 ∧ -b^{65, 7}_0 ∧ p_455) -> break c in CNF: c b^{65, 7}_2 ∨ -b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ -p_455 ∨ break c in DIMACS: 17822 -17823 17824 -455 1162 0 c 2-1 --> 1 c (-b^{65, 7}_2 ∧ b^{65, 7}_1 ∧ -b^{65, 7}_0 ∧ -p_455) -> (-b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ b^{65, 8}_0) c in CNF: c b^{65, 7}_2 ∨ -b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ p_455 ∨ -b^{65, 8}_2 c b^{65, 7}_2 ∨ -b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ p_455 ∨ -b^{65, 8}_1 c b^{65, 7}_2 ∨ -b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ p_455 ∨ b^{65, 8}_0 c in DIMACS: 17822 -17823 17824 455 -17825 0 17822 -17823 17824 455 -17826 0 17822 -17823 17824 455 17827 0 c 1-1 --> 0 c (-b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ b^{65, 7}_0 ∧ -p_455) -> (-b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ -b^{65, 8}_0) c in CNF: c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ p_455 ∨ -b^{65, 8}_2 c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ p_455 ∨ -b^{65, 8}_1 c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ p_455 ∨ -b^{65, 8}_0 c in DIMACS: 17822 17823 -17824 455 -17825 0 17822 17823 -17824 455 -17826 0 17822 17823 -17824 455 -17827 0 c 0-1 --> -1 c (-b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ -b^{65, 7}_0 ∧ -p_455) -> ( b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ b^{65, 8}_0) c in CNF: c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ p_455 ∨ b^{65, 8}_2 c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ p_455 ∨ -b^{65, 8}_1 c b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ p_455 ∨ b^{65, 8}_0 c in DIMACS: 17822 17823 17824 455 17825 0 17822 17823 17824 455 -17826 0 17822 17823 17824 455 17827 0 c -1-1 --> -2 c ( b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ b^{65, 7}_0 ∧ -p_455) -> ( b^{65, 8}_2 ∧ b^{65, 8}_1 ∧ -b^{65, 8}_0) c in CNF: c -b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ p_455 ∨ b^{65, 8}_2 c -b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ p_455 ∨ b^{65, 8}_1 c -b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ p_455 ∨ -b^{65, 8}_0 c in DIMACS: -17822 17823 -17824 455 17825 0 -17822 17823 -17824 455 17826 0 -17822 17823 -17824 455 -17827 0 c -2-1 --> break c ( b^{65, 7}_2 ∧ b^{65, 7}_1 ∧ -b^{65, 7}_0 ∧ -p_455) -> break c in CNF: c -b^{65, 7}_2 ∨ -b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ p_455 ∨ break c in DIMACS: -17822 -17823 17824 455 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 7}_2 ∧ -b^{65, 7}_1 ∧ -b^{65, 7}_0 ∧ true) c in CNF: c -b^{65, 7}_2 ∨ b^{65, 7}_1 ∨ b^{65, 7}_0 ∨ false c in DIMACS: -17822 17823 17824 0 c 3 does not represent an automaton state. c -(-b^{65, 7}_2 ∧ b^{65, 7}_1 ∧ b^{65, 7}_0 ∧ true) c in CNF: c b^{65, 7}_2 ∨ -b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ false c in DIMACS: 17822 -17823 -17824 0 c -3 does not represent an automaton state. c -( b^{65, 7}_2 ∧ b^{65, 7}_1 ∧ b^{65, 7}_0 ∧ true) c in CNF: c -b^{65, 7}_2 ∨ -b^{65, 7}_1 ∨ -b^{65, 7}_0 ∨ false c in DIMACS: -17822 -17823 -17824 0 c i = 8 c -2+1 --> -1 c ( b^{65, 8}_2 ∧ b^{65, 8}_1 ∧ -b^{65, 8}_0 ∧ p_520) -> ( b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ b^{65, 9}_0) c in CNF: c -b^{65, 8}_2 ∨ -b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ -p_520 ∨ b^{65, 9}_2 c -b^{65, 8}_2 ∨ -b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ -p_520 ∨ -b^{65, 9}_1 c -b^{65, 8}_2 ∨ -b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ -p_520 ∨ b^{65, 9}_0 c in DIMACS: -17825 -17826 17827 -520 17828 0 -17825 -17826 17827 -520 -17829 0 -17825 -17826 17827 -520 17830 0 c -1+1 --> 0 c ( b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ b^{65, 8}_0 ∧ p_520) -> (-b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ -b^{65, 9}_0) c in CNF: c -b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ -p_520 ∨ -b^{65, 9}_2 c -b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ -p_520 ∨ -b^{65, 9}_1 c -b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ -p_520 ∨ -b^{65, 9}_0 c in DIMACS: -17825 17826 -17827 -520 -17828 0 -17825 17826 -17827 -520 -17829 0 -17825 17826 -17827 -520 -17830 0 c 0+1 --> 1 c (-b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ -b^{65, 8}_0 ∧ p_520) -> (-b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ b^{65, 9}_0) c in CNF: c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ -p_520 ∨ -b^{65, 9}_2 c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ -p_520 ∨ -b^{65, 9}_1 c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ -p_520 ∨ b^{65, 9}_0 c in DIMACS: 17825 17826 17827 -520 -17828 0 17825 17826 17827 -520 -17829 0 17825 17826 17827 -520 17830 0 c 1+1 --> 2 c (-b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ b^{65, 8}_0 ∧ p_520) -> (-b^{65, 9}_2 ∧ b^{65, 9}_1 ∧ -b^{65, 9}_0) c in CNF: c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ -p_520 ∨ -b^{65, 9}_2 c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ -p_520 ∨ b^{65, 9}_1 c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ -p_520 ∨ -b^{65, 9}_0 c in DIMACS: 17825 17826 -17827 -520 -17828 0 17825 17826 -17827 -520 17829 0 17825 17826 -17827 -520 -17830 0 c 2+1 --> break c (-b^{65, 8}_2 ∧ b^{65, 8}_1 ∧ -b^{65, 8}_0 ∧ p_520) -> break c in CNF: c b^{65, 8}_2 ∨ -b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ -p_520 ∨ break c in DIMACS: 17825 -17826 17827 -520 1162 0 c 2-1 --> 1 c (-b^{65, 8}_2 ∧ b^{65, 8}_1 ∧ -b^{65, 8}_0 ∧ -p_520) -> (-b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ b^{65, 9}_0) c in CNF: c b^{65, 8}_2 ∨ -b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ p_520 ∨ -b^{65, 9}_2 c b^{65, 8}_2 ∨ -b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ p_520 ∨ -b^{65, 9}_1 c b^{65, 8}_2 ∨ -b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ p_520 ∨ b^{65, 9}_0 c in DIMACS: 17825 -17826 17827 520 -17828 0 17825 -17826 17827 520 -17829 0 17825 -17826 17827 520 17830 0 c 1-1 --> 0 c (-b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ b^{65, 8}_0 ∧ -p_520) -> (-b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ -b^{65, 9}_0) c in CNF: c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ p_520 ∨ -b^{65, 9}_2 c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ p_520 ∨ -b^{65, 9}_1 c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ p_520 ∨ -b^{65, 9}_0 c in DIMACS: 17825 17826 -17827 520 -17828 0 17825 17826 -17827 520 -17829 0 17825 17826 -17827 520 -17830 0 c 0-1 --> -1 c (-b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ -b^{65, 8}_0 ∧ -p_520) -> ( b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ b^{65, 9}_0) c in CNF: c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ p_520 ∨ b^{65, 9}_2 c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ p_520 ∨ -b^{65, 9}_1 c b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ p_520 ∨ b^{65, 9}_0 c in DIMACS: 17825 17826 17827 520 17828 0 17825 17826 17827 520 -17829 0 17825 17826 17827 520 17830 0 c -1-1 --> -2 c ( b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ b^{65, 8}_0 ∧ -p_520) -> ( b^{65, 9}_2 ∧ b^{65, 9}_1 ∧ -b^{65, 9}_0) c in CNF: c -b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ p_520 ∨ b^{65, 9}_2 c -b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ p_520 ∨ b^{65, 9}_1 c -b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ p_520 ∨ -b^{65, 9}_0 c in DIMACS: -17825 17826 -17827 520 17828 0 -17825 17826 -17827 520 17829 0 -17825 17826 -17827 520 -17830 0 c -2-1 --> break c ( b^{65, 8}_2 ∧ b^{65, 8}_1 ∧ -b^{65, 8}_0 ∧ -p_520) -> break c in CNF: c -b^{65, 8}_2 ∨ -b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ p_520 ∨ break c in DIMACS: -17825 -17826 17827 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 8}_2 ∧ -b^{65, 8}_1 ∧ -b^{65, 8}_0 ∧ true) c in CNF: c -b^{65, 8}_2 ∨ b^{65, 8}_1 ∨ b^{65, 8}_0 ∨ false c in DIMACS: -17825 17826 17827 0 c 3 does not represent an automaton state. c -(-b^{65, 8}_2 ∧ b^{65, 8}_1 ∧ b^{65, 8}_0 ∧ true) c in CNF: c b^{65, 8}_2 ∨ -b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ false c in DIMACS: 17825 -17826 -17827 0 c -3 does not represent an automaton state. c -( b^{65, 8}_2 ∧ b^{65, 8}_1 ∧ b^{65, 8}_0 ∧ true) c in CNF: c -b^{65, 8}_2 ∨ -b^{65, 8}_1 ∨ -b^{65, 8}_0 ∨ false c in DIMACS: -17825 -17826 -17827 0 c i = 9 c -2+1 --> -1 c ( b^{65, 9}_2 ∧ b^{65, 9}_1 ∧ -b^{65, 9}_0 ∧ p_585) -> ( b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ b^{65, 10}_0) c in CNF: c -b^{65, 9}_2 ∨ -b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ -p_585 ∨ b^{65, 10}_2 c -b^{65, 9}_2 ∨ -b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ -p_585 ∨ -b^{65, 10}_1 c -b^{65, 9}_2 ∨ -b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ -p_585 ∨ b^{65, 10}_0 c in DIMACS: -17828 -17829 17830 -585 17831 0 -17828 -17829 17830 -585 -17832 0 -17828 -17829 17830 -585 17833 0 c -1+1 --> 0 c ( b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ b^{65, 9}_0 ∧ p_585) -> (-b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ -b^{65, 10}_0) c in CNF: c -b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ -p_585 ∨ -b^{65, 10}_2 c -b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ -p_585 ∨ -b^{65, 10}_1 c -b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ -p_585 ∨ -b^{65, 10}_0 c in DIMACS: -17828 17829 -17830 -585 -17831 0 -17828 17829 -17830 -585 -17832 0 -17828 17829 -17830 -585 -17833 0 c 0+1 --> 1 c (-b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ -b^{65, 9}_0 ∧ p_585) -> (-b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ b^{65, 10}_0) c in CNF: c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ -p_585 ∨ -b^{65, 10}_2 c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ -p_585 ∨ -b^{65, 10}_1 c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ -p_585 ∨ b^{65, 10}_0 c in DIMACS: 17828 17829 17830 -585 -17831 0 17828 17829 17830 -585 -17832 0 17828 17829 17830 -585 17833 0 c 1+1 --> 2 c (-b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ b^{65, 9}_0 ∧ p_585) -> (-b^{65, 10}_2 ∧ b^{65, 10}_1 ∧ -b^{65, 10}_0) c in CNF: c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ -p_585 ∨ -b^{65, 10}_2 c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ -p_585 ∨ b^{65, 10}_1 c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ -p_585 ∨ -b^{65, 10}_0 c in DIMACS: 17828 17829 -17830 -585 -17831 0 17828 17829 -17830 -585 17832 0 17828 17829 -17830 -585 -17833 0 c 2+1 --> break c (-b^{65, 9}_2 ∧ b^{65, 9}_1 ∧ -b^{65, 9}_0 ∧ p_585) -> break c in CNF: c b^{65, 9}_2 ∨ -b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ -p_585 ∨ break c in DIMACS: 17828 -17829 17830 -585 1162 0 c 2-1 --> 1 c (-b^{65, 9}_2 ∧ b^{65, 9}_1 ∧ -b^{65, 9}_0 ∧ -p_585) -> (-b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ b^{65, 10}_0) c in CNF: c b^{65, 9}_2 ∨ -b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ p_585 ∨ -b^{65, 10}_2 c b^{65, 9}_2 ∨ -b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ p_585 ∨ -b^{65, 10}_1 c b^{65, 9}_2 ∨ -b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ p_585 ∨ b^{65, 10}_0 c in DIMACS: 17828 -17829 17830 585 -17831 0 17828 -17829 17830 585 -17832 0 17828 -17829 17830 585 17833 0 c 1-1 --> 0 c (-b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ b^{65, 9}_0 ∧ -p_585) -> (-b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ -b^{65, 10}_0) c in CNF: c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ p_585 ∨ -b^{65, 10}_2 c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ p_585 ∨ -b^{65, 10}_1 c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ p_585 ∨ -b^{65, 10}_0 c in DIMACS: 17828 17829 -17830 585 -17831 0 17828 17829 -17830 585 -17832 0 17828 17829 -17830 585 -17833 0 c 0-1 --> -1 c (-b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ -b^{65, 9}_0 ∧ -p_585) -> ( b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ b^{65, 10}_0) c in CNF: c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ p_585 ∨ b^{65, 10}_2 c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ p_585 ∨ -b^{65, 10}_1 c b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ p_585 ∨ b^{65, 10}_0 c in DIMACS: 17828 17829 17830 585 17831 0 17828 17829 17830 585 -17832 0 17828 17829 17830 585 17833 0 c -1-1 --> -2 c ( b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ b^{65, 9}_0 ∧ -p_585) -> ( b^{65, 10}_2 ∧ b^{65, 10}_1 ∧ -b^{65, 10}_0) c in CNF: c -b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ p_585 ∨ b^{65, 10}_2 c -b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ p_585 ∨ b^{65, 10}_1 c -b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ p_585 ∨ -b^{65, 10}_0 c in DIMACS: -17828 17829 -17830 585 17831 0 -17828 17829 -17830 585 17832 0 -17828 17829 -17830 585 -17833 0 c -2-1 --> break c ( b^{65, 9}_2 ∧ b^{65, 9}_1 ∧ -b^{65, 9}_0 ∧ -p_585) -> break c in CNF: c -b^{65, 9}_2 ∨ -b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ p_585 ∨ break c in DIMACS: -17828 -17829 17830 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 9}_2 ∧ -b^{65, 9}_1 ∧ -b^{65, 9}_0 ∧ true) c in CNF: c -b^{65, 9}_2 ∨ b^{65, 9}_1 ∨ b^{65, 9}_0 ∨ false c in DIMACS: -17828 17829 17830 0 c 3 does not represent an automaton state. c -(-b^{65, 9}_2 ∧ b^{65, 9}_1 ∧ b^{65, 9}_0 ∧ true) c in CNF: c b^{65, 9}_2 ∨ -b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ false c in DIMACS: 17828 -17829 -17830 0 c -3 does not represent an automaton state. c -( b^{65, 9}_2 ∧ b^{65, 9}_1 ∧ b^{65, 9}_0 ∧ true) c in CNF: c -b^{65, 9}_2 ∨ -b^{65, 9}_1 ∨ -b^{65, 9}_0 ∨ false c in DIMACS: -17828 -17829 -17830 0 c i = 10 c -2+1 --> -1 c ( b^{65, 10}_2 ∧ b^{65, 10}_1 ∧ -b^{65, 10}_0 ∧ p_650) -> ( b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ b^{65, 11}_0) c in CNF: c -b^{65, 10}_2 ∨ -b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ -p_650 ∨ b^{65, 11}_2 c -b^{65, 10}_2 ∨ -b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ -p_650 ∨ -b^{65, 11}_1 c -b^{65, 10}_2 ∨ -b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ -p_650 ∨ b^{65, 11}_0 c in DIMACS: -17831 -17832 17833 -650 17834 0 -17831 -17832 17833 -650 -17835 0 -17831 -17832 17833 -650 17836 0 c -1+1 --> 0 c ( b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ b^{65, 10}_0 ∧ p_650) -> (-b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ -b^{65, 11}_0) c in CNF: c -b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ -p_650 ∨ -b^{65, 11}_2 c -b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ -p_650 ∨ -b^{65, 11}_1 c -b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ -p_650 ∨ -b^{65, 11}_0 c in DIMACS: -17831 17832 -17833 -650 -17834 0 -17831 17832 -17833 -650 -17835 0 -17831 17832 -17833 -650 -17836 0 c 0+1 --> 1 c (-b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ -b^{65, 10}_0 ∧ p_650) -> (-b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ b^{65, 11}_0) c in CNF: c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ -p_650 ∨ -b^{65, 11}_2 c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ -p_650 ∨ -b^{65, 11}_1 c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ -p_650 ∨ b^{65, 11}_0 c in DIMACS: 17831 17832 17833 -650 -17834 0 17831 17832 17833 -650 -17835 0 17831 17832 17833 -650 17836 0 c 1+1 --> 2 c (-b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ b^{65, 10}_0 ∧ p_650) -> (-b^{65, 11}_2 ∧ b^{65, 11}_1 ∧ -b^{65, 11}_0) c in CNF: c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ -p_650 ∨ -b^{65, 11}_2 c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ -p_650 ∨ b^{65, 11}_1 c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ -p_650 ∨ -b^{65, 11}_0 c in DIMACS: 17831 17832 -17833 -650 -17834 0 17831 17832 -17833 -650 17835 0 17831 17832 -17833 -650 -17836 0 c 2+1 --> break c (-b^{65, 10}_2 ∧ b^{65, 10}_1 ∧ -b^{65, 10}_0 ∧ p_650) -> break c in CNF: c b^{65, 10}_2 ∨ -b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ -p_650 ∨ break c in DIMACS: 17831 -17832 17833 -650 1162 0 c 2-1 --> 1 c (-b^{65, 10}_2 ∧ b^{65, 10}_1 ∧ -b^{65, 10}_0 ∧ -p_650) -> (-b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ b^{65, 11}_0) c in CNF: c b^{65, 10}_2 ∨ -b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ p_650 ∨ -b^{65, 11}_2 c b^{65, 10}_2 ∨ -b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ p_650 ∨ -b^{65, 11}_1 c b^{65, 10}_2 ∨ -b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ p_650 ∨ b^{65, 11}_0 c in DIMACS: 17831 -17832 17833 650 -17834 0 17831 -17832 17833 650 -17835 0 17831 -17832 17833 650 17836 0 c 1-1 --> 0 c (-b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ b^{65, 10}_0 ∧ -p_650) -> (-b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ -b^{65, 11}_0) c in CNF: c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ p_650 ∨ -b^{65, 11}_2 c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ p_650 ∨ -b^{65, 11}_1 c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ p_650 ∨ -b^{65, 11}_0 c in DIMACS: 17831 17832 -17833 650 -17834 0 17831 17832 -17833 650 -17835 0 17831 17832 -17833 650 -17836 0 c 0-1 --> -1 c (-b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ -b^{65, 10}_0 ∧ -p_650) -> ( b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ b^{65, 11}_0) c in CNF: c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ p_650 ∨ b^{65, 11}_2 c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ p_650 ∨ -b^{65, 11}_1 c b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ p_650 ∨ b^{65, 11}_0 c in DIMACS: 17831 17832 17833 650 17834 0 17831 17832 17833 650 -17835 0 17831 17832 17833 650 17836 0 c -1-1 --> -2 c ( b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ b^{65, 10}_0 ∧ -p_650) -> ( b^{65, 11}_2 ∧ b^{65, 11}_1 ∧ -b^{65, 11}_0) c in CNF: c -b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ p_650 ∨ b^{65, 11}_2 c -b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ p_650 ∨ b^{65, 11}_1 c -b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ p_650 ∨ -b^{65, 11}_0 c in DIMACS: -17831 17832 -17833 650 17834 0 -17831 17832 -17833 650 17835 0 -17831 17832 -17833 650 -17836 0 c -2-1 --> break c ( b^{65, 10}_2 ∧ b^{65, 10}_1 ∧ -b^{65, 10}_0 ∧ -p_650) -> break c in CNF: c -b^{65, 10}_2 ∨ -b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ p_650 ∨ break c in DIMACS: -17831 -17832 17833 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 10}_2 ∧ -b^{65, 10}_1 ∧ -b^{65, 10}_0 ∧ true) c in CNF: c -b^{65, 10}_2 ∨ b^{65, 10}_1 ∨ b^{65, 10}_0 ∨ false c in DIMACS: -17831 17832 17833 0 c 3 does not represent an automaton state. c -(-b^{65, 10}_2 ∧ b^{65, 10}_1 ∧ b^{65, 10}_0 ∧ true) c in CNF: c b^{65, 10}_2 ∨ -b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ false c in DIMACS: 17831 -17832 -17833 0 c -3 does not represent an automaton state. c -( b^{65, 10}_2 ∧ b^{65, 10}_1 ∧ b^{65, 10}_0 ∧ true) c in CNF: c -b^{65, 10}_2 ∨ -b^{65, 10}_1 ∨ -b^{65, 10}_0 ∨ false c in DIMACS: -17831 -17832 -17833 0 c i = 11 c -2+1 --> -1 c ( b^{65, 11}_2 ∧ b^{65, 11}_1 ∧ -b^{65, 11}_0 ∧ p_715) -> ( b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ b^{65, 12}_0) c in CNF: c -b^{65, 11}_2 ∨ -b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ -p_715 ∨ b^{65, 12}_2 c -b^{65, 11}_2 ∨ -b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ -p_715 ∨ -b^{65, 12}_1 c -b^{65, 11}_2 ∨ -b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ -p_715 ∨ b^{65, 12}_0 c in DIMACS: -17834 -17835 17836 -715 17837 0 -17834 -17835 17836 -715 -17838 0 -17834 -17835 17836 -715 17839 0 c -1+1 --> 0 c ( b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ b^{65, 11}_0 ∧ p_715) -> (-b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ -b^{65, 12}_0) c in CNF: c -b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ -p_715 ∨ -b^{65, 12}_2 c -b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ -p_715 ∨ -b^{65, 12}_1 c -b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ -p_715 ∨ -b^{65, 12}_0 c in DIMACS: -17834 17835 -17836 -715 -17837 0 -17834 17835 -17836 -715 -17838 0 -17834 17835 -17836 -715 -17839 0 c 0+1 --> 1 c (-b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ -b^{65, 11}_0 ∧ p_715) -> (-b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ b^{65, 12}_0) c in CNF: c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ -p_715 ∨ -b^{65, 12}_2 c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ -p_715 ∨ -b^{65, 12}_1 c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ -p_715 ∨ b^{65, 12}_0 c in DIMACS: 17834 17835 17836 -715 -17837 0 17834 17835 17836 -715 -17838 0 17834 17835 17836 -715 17839 0 c 1+1 --> 2 c (-b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ b^{65, 11}_0 ∧ p_715) -> (-b^{65, 12}_2 ∧ b^{65, 12}_1 ∧ -b^{65, 12}_0) c in CNF: c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ -p_715 ∨ -b^{65, 12}_2 c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ -p_715 ∨ b^{65, 12}_1 c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ -p_715 ∨ -b^{65, 12}_0 c in DIMACS: 17834 17835 -17836 -715 -17837 0 17834 17835 -17836 -715 17838 0 17834 17835 -17836 -715 -17839 0 c 2+1 --> break c (-b^{65, 11}_2 ∧ b^{65, 11}_1 ∧ -b^{65, 11}_0 ∧ p_715) -> break c in CNF: c b^{65, 11}_2 ∨ -b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ -p_715 ∨ break c in DIMACS: 17834 -17835 17836 -715 1162 0 c 2-1 --> 1 c (-b^{65, 11}_2 ∧ b^{65, 11}_1 ∧ -b^{65, 11}_0 ∧ -p_715) -> (-b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ b^{65, 12}_0) c in CNF: c b^{65, 11}_2 ∨ -b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ p_715 ∨ -b^{65, 12}_2 c b^{65, 11}_2 ∨ -b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ p_715 ∨ -b^{65, 12}_1 c b^{65, 11}_2 ∨ -b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ p_715 ∨ b^{65, 12}_0 c in DIMACS: 17834 -17835 17836 715 -17837 0 17834 -17835 17836 715 -17838 0 17834 -17835 17836 715 17839 0 c 1-1 --> 0 c (-b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ b^{65, 11}_0 ∧ -p_715) -> (-b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ -b^{65, 12}_0) c in CNF: c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ p_715 ∨ -b^{65, 12}_2 c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ p_715 ∨ -b^{65, 12}_1 c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ p_715 ∨ -b^{65, 12}_0 c in DIMACS: 17834 17835 -17836 715 -17837 0 17834 17835 -17836 715 -17838 0 17834 17835 -17836 715 -17839 0 c 0-1 --> -1 c (-b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ -b^{65, 11}_0 ∧ -p_715) -> ( b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ b^{65, 12}_0) c in CNF: c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ p_715 ∨ b^{65, 12}_2 c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ p_715 ∨ -b^{65, 12}_1 c b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ p_715 ∨ b^{65, 12}_0 c in DIMACS: 17834 17835 17836 715 17837 0 17834 17835 17836 715 -17838 0 17834 17835 17836 715 17839 0 c -1-1 --> -2 c ( b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ b^{65, 11}_0 ∧ -p_715) -> ( b^{65, 12}_2 ∧ b^{65, 12}_1 ∧ -b^{65, 12}_0) c in CNF: c -b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ p_715 ∨ b^{65, 12}_2 c -b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ p_715 ∨ b^{65, 12}_1 c -b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ p_715 ∨ -b^{65, 12}_0 c in DIMACS: -17834 17835 -17836 715 17837 0 -17834 17835 -17836 715 17838 0 -17834 17835 -17836 715 -17839 0 c -2-1 --> break c ( b^{65, 11}_2 ∧ b^{65, 11}_1 ∧ -b^{65, 11}_0 ∧ -p_715) -> break c in CNF: c -b^{65, 11}_2 ∨ -b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ p_715 ∨ break c in DIMACS: -17834 -17835 17836 715 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 11}_2 ∧ -b^{65, 11}_1 ∧ -b^{65, 11}_0 ∧ true) c in CNF: c -b^{65, 11}_2 ∨ b^{65, 11}_1 ∨ b^{65, 11}_0 ∨ false c in DIMACS: -17834 17835 17836 0 c 3 does not represent an automaton state. c -(-b^{65, 11}_2 ∧ b^{65, 11}_1 ∧ b^{65, 11}_0 ∧ true) c in CNF: c b^{65, 11}_2 ∨ -b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ false c in DIMACS: 17834 -17835 -17836 0 c -3 does not represent an automaton state. c -( b^{65, 11}_2 ∧ b^{65, 11}_1 ∧ b^{65, 11}_0 ∧ true) c in CNF: c -b^{65, 11}_2 ∨ -b^{65, 11}_1 ∨ -b^{65, 11}_0 ∨ false c in DIMACS: -17834 -17835 -17836 0 c i = 12 c -2+1 --> -1 c ( b^{65, 12}_2 ∧ b^{65, 12}_1 ∧ -b^{65, 12}_0 ∧ p_780) -> ( b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ b^{65, 13}_0) c in CNF: c -b^{65, 12}_2 ∨ -b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ -p_780 ∨ b^{65, 13}_2 c -b^{65, 12}_2 ∨ -b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ -p_780 ∨ -b^{65, 13}_1 c -b^{65, 12}_2 ∨ -b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ -p_780 ∨ b^{65, 13}_0 c in DIMACS: -17837 -17838 17839 -780 17840 0 -17837 -17838 17839 -780 -17841 0 -17837 -17838 17839 -780 17842 0 c -1+1 --> 0 c ( b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ b^{65, 12}_0 ∧ p_780) -> (-b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ -b^{65, 13}_0) c in CNF: c -b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ -p_780 ∨ -b^{65, 13}_2 c -b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ -p_780 ∨ -b^{65, 13}_1 c -b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ -p_780 ∨ -b^{65, 13}_0 c in DIMACS: -17837 17838 -17839 -780 -17840 0 -17837 17838 -17839 -780 -17841 0 -17837 17838 -17839 -780 -17842 0 c 0+1 --> 1 c (-b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ -b^{65, 12}_0 ∧ p_780) -> (-b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ b^{65, 13}_0) c in CNF: c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ -p_780 ∨ -b^{65, 13}_2 c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ -p_780 ∨ -b^{65, 13}_1 c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ -p_780 ∨ b^{65, 13}_0 c in DIMACS: 17837 17838 17839 -780 -17840 0 17837 17838 17839 -780 -17841 0 17837 17838 17839 -780 17842 0 c 1+1 --> 2 c (-b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ b^{65, 12}_0 ∧ p_780) -> (-b^{65, 13}_2 ∧ b^{65, 13}_1 ∧ -b^{65, 13}_0) c in CNF: c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ -p_780 ∨ -b^{65, 13}_2 c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ -p_780 ∨ b^{65, 13}_1 c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ -p_780 ∨ -b^{65, 13}_0 c in DIMACS: 17837 17838 -17839 -780 -17840 0 17837 17838 -17839 -780 17841 0 17837 17838 -17839 -780 -17842 0 c 2+1 --> break c (-b^{65, 12}_2 ∧ b^{65, 12}_1 ∧ -b^{65, 12}_0 ∧ p_780) -> break c in CNF: c b^{65, 12}_2 ∨ -b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ -p_780 ∨ break c in DIMACS: 17837 -17838 17839 -780 1162 0 c 2-1 --> 1 c (-b^{65, 12}_2 ∧ b^{65, 12}_1 ∧ -b^{65, 12}_0 ∧ -p_780) -> (-b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ b^{65, 13}_0) c in CNF: c b^{65, 12}_2 ∨ -b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ p_780 ∨ -b^{65, 13}_2 c b^{65, 12}_2 ∨ -b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ p_780 ∨ -b^{65, 13}_1 c b^{65, 12}_2 ∨ -b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ p_780 ∨ b^{65, 13}_0 c in DIMACS: 17837 -17838 17839 780 -17840 0 17837 -17838 17839 780 -17841 0 17837 -17838 17839 780 17842 0 c 1-1 --> 0 c (-b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ b^{65, 12}_0 ∧ -p_780) -> (-b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ -b^{65, 13}_0) c in CNF: c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ p_780 ∨ -b^{65, 13}_2 c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ p_780 ∨ -b^{65, 13}_1 c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ p_780 ∨ -b^{65, 13}_0 c in DIMACS: 17837 17838 -17839 780 -17840 0 17837 17838 -17839 780 -17841 0 17837 17838 -17839 780 -17842 0 c 0-1 --> -1 c (-b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ -b^{65, 12}_0 ∧ -p_780) -> ( b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ b^{65, 13}_0) c in CNF: c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ p_780 ∨ b^{65, 13}_2 c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ p_780 ∨ -b^{65, 13}_1 c b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ p_780 ∨ b^{65, 13}_0 c in DIMACS: 17837 17838 17839 780 17840 0 17837 17838 17839 780 -17841 0 17837 17838 17839 780 17842 0 c -1-1 --> -2 c ( b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ b^{65, 12}_0 ∧ -p_780) -> ( b^{65, 13}_2 ∧ b^{65, 13}_1 ∧ -b^{65, 13}_0) c in CNF: c -b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ p_780 ∨ b^{65, 13}_2 c -b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ p_780 ∨ b^{65, 13}_1 c -b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ p_780 ∨ -b^{65, 13}_0 c in DIMACS: -17837 17838 -17839 780 17840 0 -17837 17838 -17839 780 17841 0 -17837 17838 -17839 780 -17842 0 c -2-1 --> break c ( b^{65, 12}_2 ∧ b^{65, 12}_1 ∧ -b^{65, 12}_0 ∧ -p_780) -> break c in CNF: c -b^{65, 12}_2 ∨ -b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ p_780 ∨ break c in DIMACS: -17837 -17838 17839 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 12}_2 ∧ -b^{65, 12}_1 ∧ -b^{65, 12}_0 ∧ true) c in CNF: c -b^{65, 12}_2 ∨ b^{65, 12}_1 ∨ b^{65, 12}_0 ∨ false c in DIMACS: -17837 17838 17839 0 c 3 does not represent an automaton state. c -(-b^{65, 12}_2 ∧ b^{65, 12}_1 ∧ b^{65, 12}_0 ∧ true) c in CNF: c b^{65, 12}_2 ∨ -b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ false c in DIMACS: 17837 -17838 -17839 0 c -3 does not represent an automaton state. c -( b^{65, 12}_2 ∧ b^{65, 12}_1 ∧ b^{65, 12}_0 ∧ true) c in CNF: c -b^{65, 12}_2 ∨ -b^{65, 12}_1 ∨ -b^{65, 12}_0 ∨ false c in DIMACS: -17837 -17838 -17839 0 c i = 13 c -2+1 --> -1 c ( b^{65, 13}_2 ∧ b^{65, 13}_1 ∧ -b^{65, 13}_0 ∧ p_845) -> ( b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ b^{65, 14}_0) c in CNF: c -b^{65, 13}_2 ∨ -b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ -p_845 ∨ b^{65, 14}_2 c -b^{65, 13}_2 ∨ -b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ -p_845 ∨ -b^{65, 14}_1 c -b^{65, 13}_2 ∨ -b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ -p_845 ∨ b^{65, 14}_0 c in DIMACS: -17840 -17841 17842 -845 17843 0 -17840 -17841 17842 -845 -17844 0 -17840 -17841 17842 -845 17845 0 c -1+1 --> 0 c ( b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ b^{65, 13}_0 ∧ p_845) -> (-b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ -b^{65, 14}_0) c in CNF: c -b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ -p_845 ∨ -b^{65, 14}_2 c -b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ -p_845 ∨ -b^{65, 14}_1 c -b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ -p_845 ∨ -b^{65, 14}_0 c in DIMACS: -17840 17841 -17842 -845 -17843 0 -17840 17841 -17842 -845 -17844 0 -17840 17841 -17842 -845 -17845 0 c 0+1 --> 1 c (-b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ -b^{65, 13}_0 ∧ p_845) -> (-b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ b^{65, 14}_0) c in CNF: c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ -p_845 ∨ -b^{65, 14}_2 c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ -p_845 ∨ -b^{65, 14}_1 c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ -p_845 ∨ b^{65, 14}_0 c in DIMACS: 17840 17841 17842 -845 -17843 0 17840 17841 17842 -845 -17844 0 17840 17841 17842 -845 17845 0 c 1+1 --> 2 c (-b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ b^{65, 13}_0 ∧ p_845) -> (-b^{65, 14}_2 ∧ b^{65, 14}_1 ∧ -b^{65, 14}_0) c in CNF: c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ -p_845 ∨ -b^{65, 14}_2 c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ -p_845 ∨ b^{65, 14}_1 c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ -p_845 ∨ -b^{65, 14}_0 c in DIMACS: 17840 17841 -17842 -845 -17843 0 17840 17841 -17842 -845 17844 0 17840 17841 -17842 -845 -17845 0 c 2+1 --> break c (-b^{65, 13}_2 ∧ b^{65, 13}_1 ∧ -b^{65, 13}_0 ∧ p_845) -> break c in CNF: c b^{65, 13}_2 ∨ -b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ -p_845 ∨ break c in DIMACS: 17840 -17841 17842 -845 1162 0 c 2-1 --> 1 c (-b^{65, 13}_2 ∧ b^{65, 13}_1 ∧ -b^{65, 13}_0 ∧ -p_845) -> (-b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ b^{65, 14}_0) c in CNF: c b^{65, 13}_2 ∨ -b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ p_845 ∨ -b^{65, 14}_2 c b^{65, 13}_2 ∨ -b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ p_845 ∨ -b^{65, 14}_1 c b^{65, 13}_2 ∨ -b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ p_845 ∨ b^{65, 14}_0 c in DIMACS: 17840 -17841 17842 845 -17843 0 17840 -17841 17842 845 -17844 0 17840 -17841 17842 845 17845 0 c 1-1 --> 0 c (-b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ b^{65, 13}_0 ∧ -p_845) -> (-b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ -b^{65, 14}_0) c in CNF: c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ p_845 ∨ -b^{65, 14}_2 c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ p_845 ∨ -b^{65, 14}_1 c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ p_845 ∨ -b^{65, 14}_0 c in DIMACS: 17840 17841 -17842 845 -17843 0 17840 17841 -17842 845 -17844 0 17840 17841 -17842 845 -17845 0 c 0-1 --> -1 c (-b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ -b^{65, 13}_0 ∧ -p_845) -> ( b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ b^{65, 14}_0) c in CNF: c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ p_845 ∨ b^{65, 14}_2 c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ p_845 ∨ -b^{65, 14}_1 c b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ p_845 ∨ b^{65, 14}_0 c in DIMACS: 17840 17841 17842 845 17843 0 17840 17841 17842 845 -17844 0 17840 17841 17842 845 17845 0 c -1-1 --> -2 c ( b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ b^{65, 13}_0 ∧ -p_845) -> ( b^{65, 14}_2 ∧ b^{65, 14}_1 ∧ -b^{65, 14}_0) c in CNF: c -b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ p_845 ∨ b^{65, 14}_2 c -b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ p_845 ∨ b^{65, 14}_1 c -b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ p_845 ∨ -b^{65, 14}_0 c in DIMACS: -17840 17841 -17842 845 17843 0 -17840 17841 -17842 845 17844 0 -17840 17841 -17842 845 -17845 0 c -2-1 --> break c ( b^{65, 13}_2 ∧ b^{65, 13}_1 ∧ -b^{65, 13}_0 ∧ -p_845) -> break c in CNF: c -b^{65, 13}_2 ∨ -b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ p_845 ∨ break c in DIMACS: -17840 -17841 17842 845 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 13}_2 ∧ -b^{65, 13}_1 ∧ -b^{65, 13}_0 ∧ true) c in CNF: c -b^{65, 13}_2 ∨ b^{65, 13}_1 ∨ b^{65, 13}_0 ∨ false c in DIMACS: -17840 17841 17842 0 c 3 does not represent an automaton state. c -(-b^{65, 13}_2 ∧ b^{65, 13}_1 ∧ b^{65, 13}_0 ∧ true) c in CNF: c b^{65, 13}_2 ∨ -b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ false c in DIMACS: 17840 -17841 -17842 0 c -3 does not represent an automaton state. c -( b^{65, 13}_2 ∧ b^{65, 13}_1 ∧ b^{65, 13}_0 ∧ true) c in CNF: c -b^{65, 13}_2 ∨ -b^{65, 13}_1 ∨ -b^{65, 13}_0 ∨ false c in DIMACS: -17840 -17841 -17842 0 c i = 14 c -2+1 --> -1 c ( b^{65, 14}_2 ∧ b^{65, 14}_1 ∧ -b^{65, 14}_0 ∧ p_910) -> ( b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ b^{65, 15}_0) c in CNF: c -b^{65, 14}_2 ∨ -b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ -p_910 ∨ b^{65, 15}_2 c -b^{65, 14}_2 ∨ -b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ -p_910 ∨ -b^{65, 15}_1 c -b^{65, 14}_2 ∨ -b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ -p_910 ∨ b^{65, 15}_0 c in DIMACS: -17843 -17844 17845 -910 17846 0 -17843 -17844 17845 -910 -17847 0 -17843 -17844 17845 -910 17848 0 c -1+1 --> 0 c ( b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ b^{65, 14}_0 ∧ p_910) -> (-b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ -b^{65, 15}_0) c in CNF: c -b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ -p_910 ∨ -b^{65, 15}_2 c -b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ -p_910 ∨ -b^{65, 15}_1 c -b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ -p_910 ∨ -b^{65, 15}_0 c in DIMACS: -17843 17844 -17845 -910 -17846 0 -17843 17844 -17845 -910 -17847 0 -17843 17844 -17845 -910 -17848 0 c 0+1 --> 1 c (-b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ -b^{65, 14}_0 ∧ p_910) -> (-b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ b^{65, 15}_0) c in CNF: c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ -p_910 ∨ -b^{65, 15}_2 c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ -p_910 ∨ -b^{65, 15}_1 c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ -p_910 ∨ b^{65, 15}_0 c in DIMACS: 17843 17844 17845 -910 -17846 0 17843 17844 17845 -910 -17847 0 17843 17844 17845 -910 17848 0 c 1+1 --> 2 c (-b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ b^{65, 14}_0 ∧ p_910) -> (-b^{65, 15}_2 ∧ b^{65, 15}_1 ∧ -b^{65, 15}_0) c in CNF: c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ -p_910 ∨ -b^{65, 15}_2 c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ -p_910 ∨ b^{65, 15}_1 c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ -p_910 ∨ -b^{65, 15}_0 c in DIMACS: 17843 17844 -17845 -910 -17846 0 17843 17844 -17845 -910 17847 0 17843 17844 -17845 -910 -17848 0 c 2+1 --> break c (-b^{65, 14}_2 ∧ b^{65, 14}_1 ∧ -b^{65, 14}_0 ∧ p_910) -> break c in CNF: c b^{65, 14}_2 ∨ -b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ -p_910 ∨ break c in DIMACS: 17843 -17844 17845 -910 1162 0 c 2-1 --> 1 c (-b^{65, 14}_2 ∧ b^{65, 14}_1 ∧ -b^{65, 14}_0 ∧ -p_910) -> (-b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ b^{65, 15}_0) c in CNF: c b^{65, 14}_2 ∨ -b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ p_910 ∨ -b^{65, 15}_2 c b^{65, 14}_2 ∨ -b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ p_910 ∨ -b^{65, 15}_1 c b^{65, 14}_2 ∨ -b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ p_910 ∨ b^{65, 15}_0 c in DIMACS: 17843 -17844 17845 910 -17846 0 17843 -17844 17845 910 -17847 0 17843 -17844 17845 910 17848 0 c 1-1 --> 0 c (-b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ b^{65, 14}_0 ∧ -p_910) -> (-b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ -b^{65, 15}_0) c in CNF: c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ p_910 ∨ -b^{65, 15}_2 c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ p_910 ∨ -b^{65, 15}_1 c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ p_910 ∨ -b^{65, 15}_0 c in DIMACS: 17843 17844 -17845 910 -17846 0 17843 17844 -17845 910 -17847 0 17843 17844 -17845 910 -17848 0 c 0-1 --> -1 c (-b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ -b^{65, 14}_0 ∧ -p_910) -> ( b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ b^{65, 15}_0) c in CNF: c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ p_910 ∨ b^{65, 15}_2 c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ p_910 ∨ -b^{65, 15}_1 c b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ p_910 ∨ b^{65, 15}_0 c in DIMACS: 17843 17844 17845 910 17846 0 17843 17844 17845 910 -17847 0 17843 17844 17845 910 17848 0 c -1-1 --> -2 c ( b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ b^{65, 14}_0 ∧ -p_910) -> ( b^{65, 15}_2 ∧ b^{65, 15}_1 ∧ -b^{65, 15}_0) c in CNF: c -b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ p_910 ∨ b^{65, 15}_2 c -b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ p_910 ∨ b^{65, 15}_1 c -b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ p_910 ∨ -b^{65, 15}_0 c in DIMACS: -17843 17844 -17845 910 17846 0 -17843 17844 -17845 910 17847 0 -17843 17844 -17845 910 -17848 0 c -2-1 --> break c ( b^{65, 14}_2 ∧ b^{65, 14}_1 ∧ -b^{65, 14}_0 ∧ -p_910) -> break c in CNF: c -b^{65, 14}_2 ∨ -b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ p_910 ∨ break c in DIMACS: -17843 -17844 17845 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 14}_2 ∧ -b^{65, 14}_1 ∧ -b^{65, 14}_0 ∧ true) c in CNF: c -b^{65, 14}_2 ∨ b^{65, 14}_1 ∨ b^{65, 14}_0 ∨ false c in DIMACS: -17843 17844 17845 0 c 3 does not represent an automaton state. c -(-b^{65, 14}_2 ∧ b^{65, 14}_1 ∧ b^{65, 14}_0 ∧ true) c in CNF: c b^{65, 14}_2 ∨ -b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ false c in DIMACS: 17843 -17844 -17845 0 c -3 does not represent an automaton state. c -( b^{65, 14}_2 ∧ b^{65, 14}_1 ∧ b^{65, 14}_0 ∧ true) c in CNF: c -b^{65, 14}_2 ∨ -b^{65, 14}_1 ∨ -b^{65, 14}_0 ∨ false c in DIMACS: -17843 -17844 -17845 0 c i = 15 c -2+1 --> -1 c ( b^{65, 15}_2 ∧ b^{65, 15}_1 ∧ -b^{65, 15}_0 ∧ p_975) -> ( b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ b^{65, 16}_0) c in CNF: c -b^{65, 15}_2 ∨ -b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ -p_975 ∨ b^{65, 16}_2 c -b^{65, 15}_2 ∨ -b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ -p_975 ∨ -b^{65, 16}_1 c -b^{65, 15}_2 ∨ -b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ -p_975 ∨ b^{65, 16}_0 c in DIMACS: -17846 -17847 17848 -975 17849 0 -17846 -17847 17848 -975 -17850 0 -17846 -17847 17848 -975 17851 0 c -1+1 --> 0 c ( b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ b^{65, 15}_0 ∧ p_975) -> (-b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ -b^{65, 16}_0) c in CNF: c -b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ -p_975 ∨ -b^{65, 16}_2 c -b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ -p_975 ∨ -b^{65, 16}_1 c -b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ -p_975 ∨ -b^{65, 16}_0 c in DIMACS: -17846 17847 -17848 -975 -17849 0 -17846 17847 -17848 -975 -17850 0 -17846 17847 -17848 -975 -17851 0 c 0+1 --> 1 c (-b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ -b^{65, 15}_0 ∧ p_975) -> (-b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ b^{65, 16}_0) c in CNF: c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ -p_975 ∨ -b^{65, 16}_2 c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ -p_975 ∨ -b^{65, 16}_1 c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ -p_975 ∨ b^{65, 16}_0 c in DIMACS: 17846 17847 17848 -975 -17849 0 17846 17847 17848 -975 -17850 0 17846 17847 17848 -975 17851 0 c 1+1 --> 2 c (-b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ b^{65, 15}_0 ∧ p_975) -> (-b^{65, 16}_2 ∧ b^{65, 16}_1 ∧ -b^{65, 16}_0) c in CNF: c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ -p_975 ∨ -b^{65, 16}_2 c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ -p_975 ∨ b^{65, 16}_1 c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ -p_975 ∨ -b^{65, 16}_0 c in DIMACS: 17846 17847 -17848 -975 -17849 0 17846 17847 -17848 -975 17850 0 17846 17847 -17848 -975 -17851 0 c 2+1 --> break c (-b^{65, 15}_2 ∧ b^{65, 15}_1 ∧ -b^{65, 15}_0 ∧ p_975) -> break c in CNF: c b^{65, 15}_2 ∨ -b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ -p_975 ∨ break c in DIMACS: 17846 -17847 17848 -975 1162 0 c 2-1 --> 1 c (-b^{65, 15}_2 ∧ b^{65, 15}_1 ∧ -b^{65, 15}_0 ∧ -p_975) -> (-b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ b^{65, 16}_0) c in CNF: c b^{65, 15}_2 ∨ -b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ p_975 ∨ -b^{65, 16}_2 c b^{65, 15}_2 ∨ -b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ p_975 ∨ -b^{65, 16}_1 c b^{65, 15}_2 ∨ -b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ p_975 ∨ b^{65, 16}_0 c in DIMACS: 17846 -17847 17848 975 -17849 0 17846 -17847 17848 975 -17850 0 17846 -17847 17848 975 17851 0 c 1-1 --> 0 c (-b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ b^{65, 15}_0 ∧ -p_975) -> (-b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ -b^{65, 16}_0) c in CNF: c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ p_975 ∨ -b^{65, 16}_2 c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ p_975 ∨ -b^{65, 16}_1 c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ p_975 ∨ -b^{65, 16}_0 c in DIMACS: 17846 17847 -17848 975 -17849 0 17846 17847 -17848 975 -17850 0 17846 17847 -17848 975 -17851 0 c 0-1 --> -1 c (-b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ -b^{65, 15}_0 ∧ -p_975) -> ( b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ b^{65, 16}_0) c in CNF: c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ p_975 ∨ b^{65, 16}_2 c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ p_975 ∨ -b^{65, 16}_1 c b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ p_975 ∨ b^{65, 16}_0 c in DIMACS: 17846 17847 17848 975 17849 0 17846 17847 17848 975 -17850 0 17846 17847 17848 975 17851 0 c -1-1 --> -2 c ( b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ b^{65, 15}_0 ∧ -p_975) -> ( b^{65, 16}_2 ∧ b^{65, 16}_1 ∧ -b^{65, 16}_0) c in CNF: c -b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ p_975 ∨ b^{65, 16}_2 c -b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ p_975 ∨ b^{65, 16}_1 c -b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ p_975 ∨ -b^{65, 16}_0 c in DIMACS: -17846 17847 -17848 975 17849 0 -17846 17847 -17848 975 17850 0 -17846 17847 -17848 975 -17851 0 c -2-1 --> break c ( b^{65, 15}_2 ∧ b^{65, 15}_1 ∧ -b^{65, 15}_0 ∧ -p_975) -> break c in CNF: c -b^{65, 15}_2 ∨ -b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ p_975 ∨ break c in DIMACS: -17846 -17847 17848 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 15}_2 ∧ -b^{65, 15}_1 ∧ -b^{65, 15}_0 ∧ true) c in CNF: c -b^{65, 15}_2 ∨ b^{65, 15}_1 ∨ b^{65, 15}_0 ∨ false c in DIMACS: -17846 17847 17848 0 c 3 does not represent an automaton state. c -(-b^{65, 15}_2 ∧ b^{65, 15}_1 ∧ b^{65, 15}_0 ∧ true) c in CNF: c b^{65, 15}_2 ∨ -b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ false c in DIMACS: 17846 -17847 -17848 0 c -3 does not represent an automaton state. c -( b^{65, 15}_2 ∧ b^{65, 15}_1 ∧ b^{65, 15}_0 ∧ true) c in CNF: c -b^{65, 15}_2 ∨ -b^{65, 15}_1 ∨ -b^{65, 15}_0 ∨ false c in DIMACS: -17846 -17847 -17848 0 c i = 16 c -2+1 --> -1 c ( b^{65, 16}_2 ∧ b^{65, 16}_1 ∧ -b^{65, 16}_0 ∧ p_1040) -> ( b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ b^{65, 17}_0) c in CNF: c -b^{65, 16}_2 ∨ -b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ -p_1040 ∨ b^{65, 17}_2 c -b^{65, 16}_2 ∨ -b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ -p_1040 ∨ -b^{65, 17}_1 c -b^{65, 16}_2 ∨ -b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ -p_1040 ∨ b^{65, 17}_0 c in DIMACS: -17849 -17850 17851 -1040 17852 0 -17849 -17850 17851 -1040 -17853 0 -17849 -17850 17851 -1040 17854 0 c -1+1 --> 0 c ( b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ b^{65, 16}_0 ∧ p_1040) -> (-b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ -b^{65, 17}_0) c in CNF: c -b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ -p_1040 ∨ -b^{65, 17}_2 c -b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ -p_1040 ∨ -b^{65, 17}_1 c -b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ -p_1040 ∨ -b^{65, 17}_0 c in DIMACS: -17849 17850 -17851 -1040 -17852 0 -17849 17850 -17851 -1040 -17853 0 -17849 17850 -17851 -1040 -17854 0 c 0+1 --> 1 c (-b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ -b^{65, 16}_0 ∧ p_1040) -> (-b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ b^{65, 17}_0) c in CNF: c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ -p_1040 ∨ -b^{65, 17}_2 c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ -p_1040 ∨ -b^{65, 17}_1 c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ -p_1040 ∨ b^{65, 17}_0 c in DIMACS: 17849 17850 17851 -1040 -17852 0 17849 17850 17851 -1040 -17853 0 17849 17850 17851 -1040 17854 0 c 1+1 --> 2 c (-b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ b^{65, 16}_0 ∧ p_1040) -> (-b^{65, 17}_2 ∧ b^{65, 17}_1 ∧ -b^{65, 17}_0) c in CNF: c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ -p_1040 ∨ -b^{65, 17}_2 c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ -p_1040 ∨ b^{65, 17}_1 c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ -p_1040 ∨ -b^{65, 17}_0 c in DIMACS: 17849 17850 -17851 -1040 -17852 0 17849 17850 -17851 -1040 17853 0 17849 17850 -17851 -1040 -17854 0 c 2+1 --> break c (-b^{65, 16}_2 ∧ b^{65, 16}_1 ∧ -b^{65, 16}_0 ∧ p_1040) -> break c in CNF: c b^{65, 16}_2 ∨ -b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ -p_1040 ∨ break c in DIMACS: 17849 -17850 17851 -1040 1162 0 c 2-1 --> 1 c (-b^{65, 16}_2 ∧ b^{65, 16}_1 ∧ -b^{65, 16}_0 ∧ -p_1040) -> (-b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ b^{65, 17}_0) c in CNF: c b^{65, 16}_2 ∨ -b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ p_1040 ∨ -b^{65, 17}_2 c b^{65, 16}_2 ∨ -b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ p_1040 ∨ -b^{65, 17}_1 c b^{65, 16}_2 ∨ -b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ p_1040 ∨ b^{65, 17}_0 c in DIMACS: 17849 -17850 17851 1040 -17852 0 17849 -17850 17851 1040 -17853 0 17849 -17850 17851 1040 17854 0 c 1-1 --> 0 c (-b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ b^{65, 16}_0 ∧ -p_1040) -> (-b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ -b^{65, 17}_0) c in CNF: c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ p_1040 ∨ -b^{65, 17}_2 c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ p_1040 ∨ -b^{65, 17}_1 c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ p_1040 ∨ -b^{65, 17}_0 c in DIMACS: 17849 17850 -17851 1040 -17852 0 17849 17850 -17851 1040 -17853 0 17849 17850 -17851 1040 -17854 0 c 0-1 --> -1 c (-b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ -b^{65, 16}_0 ∧ -p_1040) -> ( b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ b^{65, 17}_0) c in CNF: c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ p_1040 ∨ b^{65, 17}_2 c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ p_1040 ∨ -b^{65, 17}_1 c b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ p_1040 ∨ b^{65, 17}_0 c in DIMACS: 17849 17850 17851 1040 17852 0 17849 17850 17851 1040 -17853 0 17849 17850 17851 1040 17854 0 c -1-1 --> -2 c ( b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ b^{65, 16}_0 ∧ -p_1040) -> ( b^{65, 17}_2 ∧ b^{65, 17}_1 ∧ -b^{65, 17}_0) c in CNF: c -b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ p_1040 ∨ b^{65, 17}_2 c -b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ p_1040 ∨ b^{65, 17}_1 c -b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ p_1040 ∨ -b^{65, 17}_0 c in DIMACS: -17849 17850 -17851 1040 17852 0 -17849 17850 -17851 1040 17853 0 -17849 17850 -17851 1040 -17854 0 c -2-1 --> break c ( b^{65, 16}_2 ∧ b^{65, 16}_1 ∧ -b^{65, 16}_0 ∧ -p_1040) -> break c in CNF: c -b^{65, 16}_2 ∨ -b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ p_1040 ∨ break c in DIMACS: -17849 -17850 17851 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 16}_2 ∧ -b^{65, 16}_1 ∧ -b^{65, 16}_0 ∧ true) c in CNF: c -b^{65, 16}_2 ∨ b^{65, 16}_1 ∨ b^{65, 16}_0 ∨ false c in DIMACS: -17849 17850 17851 0 c 3 does not represent an automaton state. c -(-b^{65, 16}_2 ∧ b^{65, 16}_1 ∧ b^{65, 16}_0 ∧ true) c in CNF: c b^{65, 16}_2 ∨ -b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ false c in DIMACS: 17849 -17850 -17851 0 c -3 does not represent an automaton state. c -( b^{65, 16}_2 ∧ b^{65, 16}_1 ∧ b^{65, 16}_0 ∧ true) c in CNF: c -b^{65, 16}_2 ∨ -b^{65, 16}_1 ∨ -b^{65, 16}_0 ∨ false c in DIMACS: -17849 -17850 -17851 0 c i = 17 c -2+1 --> -1 c ( b^{65, 17}_2 ∧ b^{65, 17}_1 ∧ -b^{65, 17}_0 ∧ p_1105) -> ( b^{65, 18}_2 ∧ -b^{65, 18}_1 ∧ b^{65, 18}_0) c in CNF: c -b^{65, 17}_2 ∨ -b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ -p_1105 ∨ b^{65, 18}_2 c -b^{65, 17}_2 ∨ -b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ -p_1105 ∨ -b^{65, 18}_1 c -b^{65, 17}_2 ∨ -b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ -p_1105 ∨ b^{65, 18}_0 c in DIMACS: -17852 -17853 17854 -1105 17855 0 -17852 -17853 17854 -1105 -17856 0 -17852 -17853 17854 -1105 17857 0 c -1+1 --> 0 c ( b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ b^{65, 17}_0 ∧ p_1105) -> (-b^{65, 18}_2 ∧ -b^{65, 18}_1 ∧ -b^{65, 18}_0) c in CNF: c -b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ -p_1105 ∨ -b^{65, 18}_2 c -b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ -p_1105 ∨ -b^{65, 18}_1 c -b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ -p_1105 ∨ -b^{65, 18}_0 c in DIMACS: -17852 17853 -17854 -1105 -17855 0 -17852 17853 -17854 -1105 -17856 0 -17852 17853 -17854 -1105 -17857 0 c 0+1 --> 1 c (-b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ -b^{65, 17}_0 ∧ p_1105) -> (-b^{65, 18}_2 ∧ -b^{65, 18}_1 ∧ b^{65, 18}_0) c in CNF: c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ -p_1105 ∨ -b^{65, 18}_2 c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ -p_1105 ∨ -b^{65, 18}_1 c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ -p_1105 ∨ b^{65, 18}_0 c in DIMACS: 17852 17853 17854 -1105 -17855 0 17852 17853 17854 -1105 -17856 0 17852 17853 17854 -1105 17857 0 c 1+1 --> 2 c (-b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ b^{65, 17}_0 ∧ p_1105) -> (-b^{65, 18}_2 ∧ b^{65, 18}_1 ∧ -b^{65, 18}_0) c in CNF: c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ -p_1105 ∨ -b^{65, 18}_2 c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ -p_1105 ∨ b^{65, 18}_1 c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ -p_1105 ∨ -b^{65, 18}_0 c in DIMACS: 17852 17853 -17854 -1105 -17855 0 17852 17853 -17854 -1105 17856 0 17852 17853 -17854 -1105 -17857 0 c 2+1 --> break c (-b^{65, 17}_2 ∧ b^{65, 17}_1 ∧ -b^{65, 17}_0 ∧ p_1105) -> break c in CNF: c b^{65, 17}_2 ∨ -b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ -p_1105 ∨ break c in DIMACS: 17852 -17853 17854 -1105 1162 0 c 2-1 --> 1 c (-b^{65, 17}_2 ∧ b^{65, 17}_1 ∧ -b^{65, 17}_0 ∧ -p_1105) -> (-b^{65, 18}_2 ∧ -b^{65, 18}_1 ∧ b^{65, 18}_0) c in CNF: c b^{65, 17}_2 ∨ -b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ p_1105 ∨ -b^{65, 18}_2 c b^{65, 17}_2 ∨ -b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ p_1105 ∨ -b^{65, 18}_1 c b^{65, 17}_2 ∨ -b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ p_1105 ∨ b^{65, 18}_0 c in DIMACS: 17852 -17853 17854 1105 -17855 0 17852 -17853 17854 1105 -17856 0 17852 -17853 17854 1105 17857 0 c 1-1 --> 0 c (-b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ b^{65, 17}_0 ∧ -p_1105) -> (-b^{65, 18}_2 ∧ -b^{65, 18}_1 ∧ -b^{65, 18}_0) c in CNF: c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ p_1105 ∨ -b^{65, 18}_2 c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ p_1105 ∨ -b^{65, 18}_1 c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ p_1105 ∨ -b^{65, 18}_0 c in DIMACS: 17852 17853 -17854 1105 -17855 0 17852 17853 -17854 1105 -17856 0 17852 17853 -17854 1105 -17857 0 c 0-1 --> -1 c (-b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ -b^{65, 17}_0 ∧ -p_1105) -> ( b^{65, 18}_2 ∧ -b^{65, 18}_1 ∧ b^{65, 18}_0) c in CNF: c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ p_1105 ∨ b^{65, 18}_2 c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ p_1105 ∨ -b^{65, 18}_1 c b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ p_1105 ∨ b^{65, 18}_0 c in DIMACS: 17852 17853 17854 1105 17855 0 17852 17853 17854 1105 -17856 0 17852 17853 17854 1105 17857 0 c -1-1 --> -2 c ( b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ b^{65, 17}_0 ∧ -p_1105) -> ( b^{65, 18}_2 ∧ b^{65, 18}_1 ∧ -b^{65, 18}_0) c in CNF: c -b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ p_1105 ∨ b^{65, 18}_2 c -b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ p_1105 ∨ b^{65, 18}_1 c -b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ p_1105 ∨ -b^{65, 18}_0 c in DIMACS: -17852 17853 -17854 1105 17855 0 -17852 17853 -17854 1105 17856 0 -17852 17853 -17854 1105 -17857 0 c -2-1 --> break c ( b^{65, 17}_2 ∧ b^{65, 17}_1 ∧ -b^{65, 17}_0 ∧ -p_1105) -> break c in CNF: c -b^{65, 17}_2 ∨ -b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ p_1105 ∨ break c in DIMACS: -17852 -17853 17854 1105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{65, 17}_2 ∧ -b^{65, 17}_1 ∧ -b^{65, 17}_0 ∧ true) c in CNF: c -b^{65, 17}_2 ∨ b^{65, 17}_1 ∨ b^{65, 17}_0 ∨ false c in DIMACS: -17852 17853 17854 0 c 3 does not represent an automaton state. c -(-b^{65, 17}_2 ∧ b^{65, 17}_1 ∧ b^{65, 17}_0 ∧ true) c in CNF: c b^{65, 17}_2 ∨ -b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ false c in DIMACS: 17852 -17853 -17854 0 c -3 does not represent an automaton state. c -( b^{65, 17}_2 ∧ b^{65, 17}_1 ∧ b^{65, 17}_0 ∧ true) c in CNF: c -b^{65, 17}_2 ∨ -b^{65, 17}_1 ∨ -b^{65, 17}_0 ∨ false c in DIMACS: -17852 -17853 -17854 0 c INIT for k = 66 c -b^{66, 1}_2 c -b^{66, 1}_1 c -b^{66, 1}_0 c in DIMACS: -17858 0 -17859 0 -17860 0 c Transitions for k = 66 c i = 1 c -2+1 --> -1 c ( b^{66, 1}_2 ∧ b^{66, 1}_1 ∧ -b^{66, 1}_0 ∧ p_66) -> ( b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ b^{66, 2}_0) c in CNF: c -b^{66, 1}_2 ∨ -b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ -p_66 ∨ b^{66, 2}_2 c -b^{66, 1}_2 ∨ -b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ -p_66 ∨ -b^{66, 2}_1 c -b^{66, 1}_2 ∨ -b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ -p_66 ∨ b^{66, 2}_0 c in DIMACS: -17858 -17859 17860 -66 17861 0 -17858 -17859 17860 -66 -17862 0 -17858 -17859 17860 -66 17863 0 c -1+1 --> 0 c ( b^{66, 1}_2 ∧ -b^{66, 1}_1 ∧ b^{66, 1}_0 ∧ p_66) -> (-b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ -b^{66, 2}_0) c in CNF: c -b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ -p_66 ∨ -b^{66, 2}_2 c -b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ -p_66 ∨ -b^{66, 2}_1 c -b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ -p_66 ∨ -b^{66, 2}_0 c in DIMACS: -17858 17859 -17860 -66 -17861 0 -17858 17859 -17860 -66 -17862 0 -17858 17859 -17860 -66 -17863 0 c 0+1 --> 1 c (-b^{66, 1}_2 ∧ -b^{66, 1}_1 ∧ -b^{66, 1}_0 ∧ p_66) -> (-b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ b^{66, 2}_0) c in CNF: c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ -p_66 ∨ -b^{66, 2}_2 c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ -p_66 ∨ -b^{66, 2}_1 c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ -p_66 ∨ b^{66, 2}_0 c in DIMACS: 17858 17859 17860 -66 -17861 0 17858 17859 17860 -66 -17862 0 17858 17859 17860 -66 17863 0 c 1+1 --> 2 c (-b^{66, 1}_2 ∧ -b^{66, 1}_1 ∧ b^{66, 1}_0 ∧ p_66) -> (-b^{66, 2}_2 ∧ b^{66, 2}_1 ∧ -b^{66, 2}_0) c in CNF: c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ -p_66 ∨ -b^{66, 2}_2 c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ -p_66 ∨ b^{66, 2}_1 c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ -p_66 ∨ -b^{66, 2}_0 c in DIMACS: 17858 17859 -17860 -66 -17861 0 17858 17859 -17860 -66 17862 0 17858 17859 -17860 -66 -17863 0 c 2+1 --> break c (-b^{66, 1}_2 ∧ b^{66, 1}_1 ∧ -b^{66, 1}_0 ∧ p_66) -> break c in CNF: c b^{66, 1}_2 ∨ -b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ -p_66 ∨ break c in DIMACS: 17858 -17859 17860 -66 1162 0 c 2-1 --> 1 c (-b^{66, 1}_2 ∧ b^{66, 1}_1 ∧ -b^{66, 1}_0 ∧ -p_66) -> (-b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ b^{66, 2}_0) c in CNF: c b^{66, 1}_2 ∨ -b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ p_66 ∨ -b^{66, 2}_2 c b^{66, 1}_2 ∨ -b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ p_66 ∨ -b^{66, 2}_1 c b^{66, 1}_2 ∨ -b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ p_66 ∨ b^{66, 2}_0 c in DIMACS: 17858 -17859 17860 66 -17861 0 17858 -17859 17860 66 -17862 0 17858 -17859 17860 66 17863 0 c 1-1 --> 0 c (-b^{66, 1}_2 ∧ -b^{66, 1}_1 ∧ b^{66, 1}_0 ∧ -p_66) -> (-b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ -b^{66, 2}_0) c in CNF: c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ p_66 ∨ -b^{66, 2}_2 c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ p_66 ∨ -b^{66, 2}_1 c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ p_66 ∨ -b^{66, 2}_0 c in DIMACS: 17858 17859 -17860 66 -17861 0 17858 17859 -17860 66 -17862 0 17858 17859 -17860 66 -17863 0 c 0-1 --> -1 c (-b^{66, 1}_2 ∧ -b^{66, 1}_1 ∧ -b^{66, 1}_0 ∧ -p_66) -> ( b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ b^{66, 2}_0) c in CNF: c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ p_66 ∨ b^{66, 2}_2 c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ p_66 ∨ -b^{66, 2}_1 c b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ p_66 ∨ b^{66, 2}_0 c in DIMACS: 17858 17859 17860 66 17861 0 17858 17859 17860 66 -17862 0 17858 17859 17860 66 17863 0 c -1-1 --> -2 c ( b^{66, 1}_2 ∧ -b^{66, 1}_1 ∧ b^{66, 1}_0 ∧ -p_66) -> ( b^{66, 2}_2 ∧ b^{66, 2}_1 ∧ -b^{66, 2}_0) c in CNF: c -b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ p_66 ∨ b^{66, 2}_2 c -b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ p_66 ∨ b^{66, 2}_1 c -b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ p_66 ∨ -b^{66, 2}_0 c in DIMACS: -17858 17859 -17860 66 17861 0 -17858 17859 -17860 66 17862 0 -17858 17859 -17860 66 -17863 0 c -2-1 --> break c ( b^{66, 1}_2 ∧ b^{66, 1}_1 ∧ -b^{66, 1}_0 ∧ -p_66) -> break c in CNF: c -b^{66, 1}_2 ∨ -b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ p_66 ∨ break c in DIMACS: -17858 -17859 17860 66 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 1}_2 ∧ -b^{66, 1}_1 ∧ -b^{66, 1}_0 ∧ true) c in CNF: c -b^{66, 1}_2 ∨ b^{66, 1}_1 ∨ b^{66, 1}_0 ∨ false c in DIMACS: -17858 17859 17860 0 c 3 does not represent an automaton state. c -(-b^{66, 1}_2 ∧ b^{66, 1}_1 ∧ b^{66, 1}_0 ∧ true) c in CNF: c b^{66, 1}_2 ∨ -b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ false c in DIMACS: 17858 -17859 -17860 0 c -3 does not represent an automaton state. c -( b^{66, 1}_2 ∧ b^{66, 1}_1 ∧ b^{66, 1}_0 ∧ true) c in CNF: c -b^{66, 1}_2 ∨ -b^{66, 1}_1 ∨ -b^{66, 1}_0 ∨ false c in DIMACS: -17858 -17859 -17860 0 c i = 2 c -2+1 --> -1 c ( b^{66, 2}_2 ∧ b^{66, 2}_1 ∧ -b^{66, 2}_0 ∧ p_132) -> ( b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ b^{66, 3}_0) c in CNF: c -b^{66, 2}_2 ∨ -b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ -p_132 ∨ b^{66, 3}_2 c -b^{66, 2}_2 ∨ -b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ -p_132 ∨ -b^{66, 3}_1 c -b^{66, 2}_2 ∨ -b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ -p_132 ∨ b^{66, 3}_0 c in DIMACS: -17861 -17862 17863 -132 17864 0 -17861 -17862 17863 -132 -17865 0 -17861 -17862 17863 -132 17866 0 c -1+1 --> 0 c ( b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ b^{66, 2}_0 ∧ p_132) -> (-b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ -b^{66, 3}_0) c in CNF: c -b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ -p_132 ∨ -b^{66, 3}_2 c -b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ -p_132 ∨ -b^{66, 3}_1 c -b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ -p_132 ∨ -b^{66, 3}_0 c in DIMACS: -17861 17862 -17863 -132 -17864 0 -17861 17862 -17863 -132 -17865 0 -17861 17862 -17863 -132 -17866 0 c 0+1 --> 1 c (-b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ -b^{66, 2}_0 ∧ p_132) -> (-b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ b^{66, 3}_0) c in CNF: c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ -p_132 ∨ -b^{66, 3}_2 c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ -p_132 ∨ -b^{66, 3}_1 c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ -p_132 ∨ b^{66, 3}_0 c in DIMACS: 17861 17862 17863 -132 -17864 0 17861 17862 17863 -132 -17865 0 17861 17862 17863 -132 17866 0 c 1+1 --> 2 c (-b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ b^{66, 2}_0 ∧ p_132) -> (-b^{66, 3}_2 ∧ b^{66, 3}_1 ∧ -b^{66, 3}_0) c in CNF: c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ -p_132 ∨ -b^{66, 3}_2 c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ -p_132 ∨ b^{66, 3}_1 c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ -p_132 ∨ -b^{66, 3}_0 c in DIMACS: 17861 17862 -17863 -132 -17864 0 17861 17862 -17863 -132 17865 0 17861 17862 -17863 -132 -17866 0 c 2+1 --> break c (-b^{66, 2}_2 ∧ b^{66, 2}_1 ∧ -b^{66, 2}_0 ∧ p_132) -> break c in CNF: c b^{66, 2}_2 ∨ -b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ -p_132 ∨ break c in DIMACS: 17861 -17862 17863 -132 1162 0 c 2-1 --> 1 c (-b^{66, 2}_2 ∧ b^{66, 2}_1 ∧ -b^{66, 2}_0 ∧ -p_132) -> (-b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ b^{66, 3}_0) c in CNF: c b^{66, 2}_2 ∨ -b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ p_132 ∨ -b^{66, 3}_2 c b^{66, 2}_2 ∨ -b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ p_132 ∨ -b^{66, 3}_1 c b^{66, 2}_2 ∨ -b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ p_132 ∨ b^{66, 3}_0 c in DIMACS: 17861 -17862 17863 132 -17864 0 17861 -17862 17863 132 -17865 0 17861 -17862 17863 132 17866 0 c 1-1 --> 0 c (-b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ b^{66, 2}_0 ∧ -p_132) -> (-b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ -b^{66, 3}_0) c in CNF: c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ p_132 ∨ -b^{66, 3}_2 c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ p_132 ∨ -b^{66, 3}_1 c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ p_132 ∨ -b^{66, 3}_0 c in DIMACS: 17861 17862 -17863 132 -17864 0 17861 17862 -17863 132 -17865 0 17861 17862 -17863 132 -17866 0 c 0-1 --> -1 c (-b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ -b^{66, 2}_0 ∧ -p_132) -> ( b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ b^{66, 3}_0) c in CNF: c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ p_132 ∨ b^{66, 3}_2 c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ p_132 ∨ -b^{66, 3}_1 c b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ p_132 ∨ b^{66, 3}_0 c in DIMACS: 17861 17862 17863 132 17864 0 17861 17862 17863 132 -17865 0 17861 17862 17863 132 17866 0 c -1-1 --> -2 c ( b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ b^{66, 2}_0 ∧ -p_132) -> ( b^{66, 3}_2 ∧ b^{66, 3}_1 ∧ -b^{66, 3}_0) c in CNF: c -b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ p_132 ∨ b^{66, 3}_2 c -b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ p_132 ∨ b^{66, 3}_1 c -b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ p_132 ∨ -b^{66, 3}_0 c in DIMACS: -17861 17862 -17863 132 17864 0 -17861 17862 -17863 132 17865 0 -17861 17862 -17863 132 -17866 0 c -2-1 --> break c ( b^{66, 2}_2 ∧ b^{66, 2}_1 ∧ -b^{66, 2}_0 ∧ -p_132) -> break c in CNF: c -b^{66, 2}_2 ∨ -b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ p_132 ∨ break c in DIMACS: -17861 -17862 17863 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 2}_2 ∧ -b^{66, 2}_1 ∧ -b^{66, 2}_0 ∧ true) c in CNF: c -b^{66, 2}_2 ∨ b^{66, 2}_1 ∨ b^{66, 2}_0 ∨ false c in DIMACS: -17861 17862 17863 0 c 3 does not represent an automaton state. c -(-b^{66, 2}_2 ∧ b^{66, 2}_1 ∧ b^{66, 2}_0 ∧ true) c in CNF: c b^{66, 2}_2 ∨ -b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ false c in DIMACS: 17861 -17862 -17863 0 c -3 does not represent an automaton state. c -( b^{66, 2}_2 ∧ b^{66, 2}_1 ∧ b^{66, 2}_0 ∧ true) c in CNF: c -b^{66, 2}_2 ∨ -b^{66, 2}_1 ∨ -b^{66, 2}_0 ∨ false c in DIMACS: -17861 -17862 -17863 0 c i = 3 c -2+1 --> -1 c ( b^{66, 3}_2 ∧ b^{66, 3}_1 ∧ -b^{66, 3}_0 ∧ p_198) -> ( b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ b^{66, 4}_0) c in CNF: c -b^{66, 3}_2 ∨ -b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ -p_198 ∨ b^{66, 4}_2 c -b^{66, 3}_2 ∨ -b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ -p_198 ∨ -b^{66, 4}_1 c -b^{66, 3}_2 ∨ -b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ -p_198 ∨ b^{66, 4}_0 c in DIMACS: -17864 -17865 17866 -198 17867 0 -17864 -17865 17866 -198 -17868 0 -17864 -17865 17866 -198 17869 0 c -1+1 --> 0 c ( b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ b^{66, 3}_0 ∧ p_198) -> (-b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ -b^{66, 4}_0) c in CNF: c -b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ -p_198 ∨ -b^{66, 4}_2 c -b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ -p_198 ∨ -b^{66, 4}_1 c -b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ -p_198 ∨ -b^{66, 4}_0 c in DIMACS: -17864 17865 -17866 -198 -17867 0 -17864 17865 -17866 -198 -17868 0 -17864 17865 -17866 -198 -17869 0 c 0+1 --> 1 c (-b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ -b^{66, 3}_0 ∧ p_198) -> (-b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ b^{66, 4}_0) c in CNF: c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ -p_198 ∨ -b^{66, 4}_2 c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ -p_198 ∨ -b^{66, 4}_1 c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ -p_198 ∨ b^{66, 4}_0 c in DIMACS: 17864 17865 17866 -198 -17867 0 17864 17865 17866 -198 -17868 0 17864 17865 17866 -198 17869 0 c 1+1 --> 2 c (-b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ b^{66, 3}_0 ∧ p_198) -> (-b^{66, 4}_2 ∧ b^{66, 4}_1 ∧ -b^{66, 4}_0) c in CNF: c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ -p_198 ∨ -b^{66, 4}_2 c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ -p_198 ∨ b^{66, 4}_1 c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ -p_198 ∨ -b^{66, 4}_0 c in DIMACS: 17864 17865 -17866 -198 -17867 0 17864 17865 -17866 -198 17868 0 17864 17865 -17866 -198 -17869 0 c 2+1 --> break c (-b^{66, 3}_2 ∧ b^{66, 3}_1 ∧ -b^{66, 3}_0 ∧ p_198) -> break c in CNF: c b^{66, 3}_2 ∨ -b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ -p_198 ∨ break c in DIMACS: 17864 -17865 17866 -198 1162 0 c 2-1 --> 1 c (-b^{66, 3}_2 ∧ b^{66, 3}_1 ∧ -b^{66, 3}_0 ∧ -p_198) -> (-b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ b^{66, 4}_0) c in CNF: c b^{66, 3}_2 ∨ -b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ p_198 ∨ -b^{66, 4}_2 c b^{66, 3}_2 ∨ -b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ p_198 ∨ -b^{66, 4}_1 c b^{66, 3}_2 ∨ -b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ p_198 ∨ b^{66, 4}_0 c in DIMACS: 17864 -17865 17866 198 -17867 0 17864 -17865 17866 198 -17868 0 17864 -17865 17866 198 17869 0 c 1-1 --> 0 c (-b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ b^{66, 3}_0 ∧ -p_198) -> (-b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ -b^{66, 4}_0) c in CNF: c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ p_198 ∨ -b^{66, 4}_2 c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ p_198 ∨ -b^{66, 4}_1 c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ p_198 ∨ -b^{66, 4}_0 c in DIMACS: 17864 17865 -17866 198 -17867 0 17864 17865 -17866 198 -17868 0 17864 17865 -17866 198 -17869 0 c 0-1 --> -1 c (-b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ -b^{66, 3}_0 ∧ -p_198) -> ( b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ b^{66, 4}_0) c in CNF: c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ p_198 ∨ b^{66, 4}_2 c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ p_198 ∨ -b^{66, 4}_1 c b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ p_198 ∨ b^{66, 4}_0 c in DIMACS: 17864 17865 17866 198 17867 0 17864 17865 17866 198 -17868 0 17864 17865 17866 198 17869 0 c -1-1 --> -2 c ( b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ b^{66, 3}_0 ∧ -p_198) -> ( b^{66, 4}_2 ∧ b^{66, 4}_1 ∧ -b^{66, 4}_0) c in CNF: c -b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ p_198 ∨ b^{66, 4}_2 c -b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ p_198 ∨ b^{66, 4}_1 c -b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ p_198 ∨ -b^{66, 4}_0 c in DIMACS: -17864 17865 -17866 198 17867 0 -17864 17865 -17866 198 17868 0 -17864 17865 -17866 198 -17869 0 c -2-1 --> break c ( b^{66, 3}_2 ∧ b^{66, 3}_1 ∧ -b^{66, 3}_0 ∧ -p_198) -> break c in CNF: c -b^{66, 3}_2 ∨ -b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ p_198 ∨ break c in DIMACS: -17864 -17865 17866 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 3}_2 ∧ -b^{66, 3}_1 ∧ -b^{66, 3}_0 ∧ true) c in CNF: c -b^{66, 3}_2 ∨ b^{66, 3}_1 ∨ b^{66, 3}_0 ∨ false c in DIMACS: -17864 17865 17866 0 c 3 does not represent an automaton state. c -(-b^{66, 3}_2 ∧ b^{66, 3}_1 ∧ b^{66, 3}_0 ∧ true) c in CNF: c b^{66, 3}_2 ∨ -b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ false c in DIMACS: 17864 -17865 -17866 0 c -3 does not represent an automaton state. c -( b^{66, 3}_2 ∧ b^{66, 3}_1 ∧ b^{66, 3}_0 ∧ true) c in CNF: c -b^{66, 3}_2 ∨ -b^{66, 3}_1 ∨ -b^{66, 3}_0 ∨ false c in DIMACS: -17864 -17865 -17866 0 c i = 4 c -2+1 --> -1 c ( b^{66, 4}_2 ∧ b^{66, 4}_1 ∧ -b^{66, 4}_0 ∧ p_264) -> ( b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ b^{66, 5}_0) c in CNF: c -b^{66, 4}_2 ∨ -b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ -p_264 ∨ b^{66, 5}_2 c -b^{66, 4}_2 ∨ -b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ -p_264 ∨ -b^{66, 5}_1 c -b^{66, 4}_2 ∨ -b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ -p_264 ∨ b^{66, 5}_0 c in DIMACS: -17867 -17868 17869 -264 17870 0 -17867 -17868 17869 -264 -17871 0 -17867 -17868 17869 -264 17872 0 c -1+1 --> 0 c ( b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ b^{66, 4}_0 ∧ p_264) -> (-b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ -b^{66, 5}_0) c in CNF: c -b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ -p_264 ∨ -b^{66, 5}_2 c -b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ -p_264 ∨ -b^{66, 5}_1 c -b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ -p_264 ∨ -b^{66, 5}_0 c in DIMACS: -17867 17868 -17869 -264 -17870 0 -17867 17868 -17869 -264 -17871 0 -17867 17868 -17869 -264 -17872 0 c 0+1 --> 1 c (-b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ -b^{66, 4}_0 ∧ p_264) -> (-b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ b^{66, 5}_0) c in CNF: c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ -p_264 ∨ -b^{66, 5}_2 c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ -p_264 ∨ -b^{66, 5}_1 c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ -p_264 ∨ b^{66, 5}_0 c in DIMACS: 17867 17868 17869 -264 -17870 0 17867 17868 17869 -264 -17871 0 17867 17868 17869 -264 17872 0 c 1+1 --> 2 c (-b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ b^{66, 4}_0 ∧ p_264) -> (-b^{66, 5}_2 ∧ b^{66, 5}_1 ∧ -b^{66, 5}_0) c in CNF: c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ -p_264 ∨ -b^{66, 5}_2 c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ -p_264 ∨ b^{66, 5}_1 c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ -p_264 ∨ -b^{66, 5}_0 c in DIMACS: 17867 17868 -17869 -264 -17870 0 17867 17868 -17869 -264 17871 0 17867 17868 -17869 -264 -17872 0 c 2+1 --> break c (-b^{66, 4}_2 ∧ b^{66, 4}_1 ∧ -b^{66, 4}_0 ∧ p_264) -> break c in CNF: c b^{66, 4}_2 ∨ -b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ -p_264 ∨ break c in DIMACS: 17867 -17868 17869 -264 1162 0 c 2-1 --> 1 c (-b^{66, 4}_2 ∧ b^{66, 4}_1 ∧ -b^{66, 4}_0 ∧ -p_264) -> (-b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ b^{66, 5}_0) c in CNF: c b^{66, 4}_2 ∨ -b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ p_264 ∨ -b^{66, 5}_2 c b^{66, 4}_2 ∨ -b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ p_264 ∨ -b^{66, 5}_1 c b^{66, 4}_2 ∨ -b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ p_264 ∨ b^{66, 5}_0 c in DIMACS: 17867 -17868 17869 264 -17870 0 17867 -17868 17869 264 -17871 0 17867 -17868 17869 264 17872 0 c 1-1 --> 0 c (-b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ b^{66, 4}_0 ∧ -p_264) -> (-b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ -b^{66, 5}_0) c in CNF: c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ p_264 ∨ -b^{66, 5}_2 c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ p_264 ∨ -b^{66, 5}_1 c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ p_264 ∨ -b^{66, 5}_0 c in DIMACS: 17867 17868 -17869 264 -17870 0 17867 17868 -17869 264 -17871 0 17867 17868 -17869 264 -17872 0 c 0-1 --> -1 c (-b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ -b^{66, 4}_0 ∧ -p_264) -> ( b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ b^{66, 5}_0) c in CNF: c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ p_264 ∨ b^{66, 5}_2 c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ p_264 ∨ -b^{66, 5}_1 c b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ p_264 ∨ b^{66, 5}_0 c in DIMACS: 17867 17868 17869 264 17870 0 17867 17868 17869 264 -17871 0 17867 17868 17869 264 17872 0 c -1-1 --> -2 c ( b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ b^{66, 4}_0 ∧ -p_264) -> ( b^{66, 5}_2 ∧ b^{66, 5}_1 ∧ -b^{66, 5}_0) c in CNF: c -b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ p_264 ∨ b^{66, 5}_2 c -b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ p_264 ∨ b^{66, 5}_1 c -b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ p_264 ∨ -b^{66, 5}_0 c in DIMACS: -17867 17868 -17869 264 17870 0 -17867 17868 -17869 264 17871 0 -17867 17868 -17869 264 -17872 0 c -2-1 --> break c ( b^{66, 4}_2 ∧ b^{66, 4}_1 ∧ -b^{66, 4}_0 ∧ -p_264) -> break c in CNF: c -b^{66, 4}_2 ∨ -b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ p_264 ∨ break c in DIMACS: -17867 -17868 17869 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 4}_2 ∧ -b^{66, 4}_1 ∧ -b^{66, 4}_0 ∧ true) c in CNF: c -b^{66, 4}_2 ∨ b^{66, 4}_1 ∨ b^{66, 4}_0 ∨ false c in DIMACS: -17867 17868 17869 0 c 3 does not represent an automaton state. c -(-b^{66, 4}_2 ∧ b^{66, 4}_1 ∧ b^{66, 4}_0 ∧ true) c in CNF: c b^{66, 4}_2 ∨ -b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ false c in DIMACS: 17867 -17868 -17869 0 c -3 does not represent an automaton state. c -( b^{66, 4}_2 ∧ b^{66, 4}_1 ∧ b^{66, 4}_0 ∧ true) c in CNF: c -b^{66, 4}_2 ∨ -b^{66, 4}_1 ∨ -b^{66, 4}_0 ∨ false c in DIMACS: -17867 -17868 -17869 0 c i = 5 c -2+1 --> -1 c ( b^{66, 5}_2 ∧ b^{66, 5}_1 ∧ -b^{66, 5}_0 ∧ p_330) -> ( b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ b^{66, 6}_0) c in CNF: c -b^{66, 5}_2 ∨ -b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ -p_330 ∨ b^{66, 6}_2 c -b^{66, 5}_2 ∨ -b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ -p_330 ∨ -b^{66, 6}_1 c -b^{66, 5}_2 ∨ -b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ -p_330 ∨ b^{66, 6}_0 c in DIMACS: -17870 -17871 17872 -330 17873 0 -17870 -17871 17872 -330 -17874 0 -17870 -17871 17872 -330 17875 0 c -1+1 --> 0 c ( b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ b^{66, 5}_0 ∧ p_330) -> (-b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ -b^{66, 6}_0) c in CNF: c -b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ -p_330 ∨ -b^{66, 6}_2 c -b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ -p_330 ∨ -b^{66, 6}_1 c -b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ -p_330 ∨ -b^{66, 6}_0 c in DIMACS: -17870 17871 -17872 -330 -17873 0 -17870 17871 -17872 -330 -17874 0 -17870 17871 -17872 -330 -17875 0 c 0+1 --> 1 c (-b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ -b^{66, 5}_0 ∧ p_330) -> (-b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ b^{66, 6}_0) c in CNF: c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ -p_330 ∨ -b^{66, 6}_2 c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ -p_330 ∨ -b^{66, 6}_1 c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ -p_330 ∨ b^{66, 6}_0 c in DIMACS: 17870 17871 17872 -330 -17873 0 17870 17871 17872 -330 -17874 0 17870 17871 17872 -330 17875 0 c 1+1 --> 2 c (-b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ b^{66, 5}_0 ∧ p_330) -> (-b^{66, 6}_2 ∧ b^{66, 6}_1 ∧ -b^{66, 6}_0) c in CNF: c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ -p_330 ∨ -b^{66, 6}_2 c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ -p_330 ∨ b^{66, 6}_1 c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ -p_330 ∨ -b^{66, 6}_0 c in DIMACS: 17870 17871 -17872 -330 -17873 0 17870 17871 -17872 -330 17874 0 17870 17871 -17872 -330 -17875 0 c 2+1 --> break c (-b^{66, 5}_2 ∧ b^{66, 5}_1 ∧ -b^{66, 5}_0 ∧ p_330) -> break c in CNF: c b^{66, 5}_2 ∨ -b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ -p_330 ∨ break c in DIMACS: 17870 -17871 17872 -330 1162 0 c 2-1 --> 1 c (-b^{66, 5}_2 ∧ b^{66, 5}_1 ∧ -b^{66, 5}_0 ∧ -p_330) -> (-b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ b^{66, 6}_0) c in CNF: c b^{66, 5}_2 ∨ -b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ p_330 ∨ -b^{66, 6}_2 c b^{66, 5}_2 ∨ -b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ p_330 ∨ -b^{66, 6}_1 c b^{66, 5}_2 ∨ -b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ p_330 ∨ b^{66, 6}_0 c in DIMACS: 17870 -17871 17872 330 -17873 0 17870 -17871 17872 330 -17874 0 17870 -17871 17872 330 17875 0 c 1-1 --> 0 c (-b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ b^{66, 5}_0 ∧ -p_330) -> (-b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ -b^{66, 6}_0) c in CNF: c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ p_330 ∨ -b^{66, 6}_2 c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ p_330 ∨ -b^{66, 6}_1 c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ p_330 ∨ -b^{66, 6}_0 c in DIMACS: 17870 17871 -17872 330 -17873 0 17870 17871 -17872 330 -17874 0 17870 17871 -17872 330 -17875 0 c 0-1 --> -1 c (-b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ -b^{66, 5}_0 ∧ -p_330) -> ( b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ b^{66, 6}_0) c in CNF: c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ p_330 ∨ b^{66, 6}_2 c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ p_330 ∨ -b^{66, 6}_1 c b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ p_330 ∨ b^{66, 6}_0 c in DIMACS: 17870 17871 17872 330 17873 0 17870 17871 17872 330 -17874 0 17870 17871 17872 330 17875 0 c -1-1 --> -2 c ( b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ b^{66, 5}_0 ∧ -p_330) -> ( b^{66, 6}_2 ∧ b^{66, 6}_1 ∧ -b^{66, 6}_0) c in CNF: c -b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ p_330 ∨ b^{66, 6}_2 c -b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ p_330 ∨ b^{66, 6}_1 c -b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ p_330 ∨ -b^{66, 6}_0 c in DIMACS: -17870 17871 -17872 330 17873 0 -17870 17871 -17872 330 17874 0 -17870 17871 -17872 330 -17875 0 c -2-1 --> break c ( b^{66, 5}_2 ∧ b^{66, 5}_1 ∧ -b^{66, 5}_0 ∧ -p_330) -> break c in CNF: c -b^{66, 5}_2 ∨ -b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ p_330 ∨ break c in DIMACS: -17870 -17871 17872 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 5}_2 ∧ -b^{66, 5}_1 ∧ -b^{66, 5}_0 ∧ true) c in CNF: c -b^{66, 5}_2 ∨ b^{66, 5}_1 ∨ b^{66, 5}_0 ∨ false c in DIMACS: -17870 17871 17872 0 c 3 does not represent an automaton state. c -(-b^{66, 5}_2 ∧ b^{66, 5}_1 ∧ b^{66, 5}_0 ∧ true) c in CNF: c b^{66, 5}_2 ∨ -b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ false c in DIMACS: 17870 -17871 -17872 0 c -3 does not represent an automaton state. c -( b^{66, 5}_2 ∧ b^{66, 5}_1 ∧ b^{66, 5}_0 ∧ true) c in CNF: c -b^{66, 5}_2 ∨ -b^{66, 5}_1 ∨ -b^{66, 5}_0 ∨ false c in DIMACS: -17870 -17871 -17872 0 c i = 6 c -2+1 --> -1 c ( b^{66, 6}_2 ∧ b^{66, 6}_1 ∧ -b^{66, 6}_0 ∧ p_396) -> ( b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ b^{66, 7}_0) c in CNF: c -b^{66, 6}_2 ∨ -b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ -p_396 ∨ b^{66, 7}_2 c -b^{66, 6}_2 ∨ -b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ -p_396 ∨ -b^{66, 7}_1 c -b^{66, 6}_2 ∨ -b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ -p_396 ∨ b^{66, 7}_0 c in DIMACS: -17873 -17874 17875 -396 17876 0 -17873 -17874 17875 -396 -17877 0 -17873 -17874 17875 -396 17878 0 c -1+1 --> 0 c ( b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ b^{66, 6}_0 ∧ p_396) -> (-b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ -b^{66, 7}_0) c in CNF: c -b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ -p_396 ∨ -b^{66, 7}_2 c -b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ -p_396 ∨ -b^{66, 7}_1 c -b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ -p_396 ∨ -b^{66, 7}_0 c in DIMACS: -17873 17874 -17875 -396 -17876 0 -17873 17874 -17875 -396 -17877 0 -17873 17874 -17875 -396 -17878 0 c 0+1 --> 1 c (-b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ -b^{66, 6}_0 ∧ p_396) -> (-b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ b^{66, 7}_0) c in CNF: c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ -p_396 ∨ -b^{66, 7}_2 c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ -p_396 ∨ -b^{66, 7}_1 c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ -p_396 ∨ b^{66, 7}_0 c in DIMACS: 17873 17874 17875 -396 -17876 0 17873 17874 17875 -396 -17877 0 17873 17874 17875 -396 17878 0 c 1+1 --> 2 c (-b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ b^{66, 6}_0 ∧ p_396) -> (-b^{66, 7}_2 ∧ b^{66, 7}_1 ∧ -b^{66, 7}_0) c in CNF: c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ -p_396 ∨ -b^{66, 7}_2 c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ -p_396 ∨ b^{66, 7}_1 c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ -p_396 ∨ -b^{66, 7}_0 c in DIMACS: 17873 17874 -17875 -396 -17876 0 17873 17874 -17875 -396 17877 0 17873 17874 -17875 -396 -17878 0 c 2+1 --> break c (-b^{66, 6}_2 ∧ b^{66, 6}_1 ∧ -b^{66, 6}_0 ∧ p_396) -> break c in CNF: c b^{66, 6}_2 ∨ -b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ -p_396 ∨ break c in DIMACS: 17873 -17874 17875 -396 1162 0 c 2-1 --> 1 c (-b^{66, 6}_2 ∧ b^{66, 6}_1 ∧ -b^{66, 6}_0 ∧ -p_396) -> (-b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ b^{66, 7}_0) c in CNF: c b^{66, 6}_2 ∨ -b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ p_396 ∨ -b^{66, 7}_2 c b^{66, 6}_2 ∨ -b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ p_396 ∨ -b^{66, 7}_1 c b^{66, 6}_2 ∨ -b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ p_396 ∨ b^{66, 7}_0 c in DIMACS: 17873 -17874 17875 396 -17876 0 17873 -17874 17875 396 -17877 0 17873 -17874 17875 396 17878 0 c 1-1 --> 0 c (-b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ b^{66, 6}_0 ∧ -p_396) -> (-b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ -b^{66, 7}_0) c in CNF: c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ p_396 ∨ -b^{66, 7}_2 c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ p_396 ∨ -b^{66, 7}_1 c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ p_396 ∨ -b^{66, 7}_0 c in DIMACS: 17873 17874 -17875 396 -17876 0 17873 17874 -17875 396 -17877 0 17873 17874 -17875 396 -17878 0 c 0-1 --> -1 c (-b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ -b^{66, 6}_0 ∧ -p_396) -> ( b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ b^{66, 7}_0) c in CNF: c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ p_396 ∨ b^{66, 7}_2 c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ p_396 ∨ -b^{66, 7}_1 c b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ p_396 ∨ b^{66, 7}_0 c in DIMACS: 17873 17874 17875 396 17876 0 17873 17874 17875 396 -17877 0 17873 17874 17875 396 17878 0 c -1-1 --> -2 c ( b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ b^{66, 6}_0 ∧ -p_396) -> ( b^{66, 7}_2 ∧ b^{66, 7}_1 ∧ -b^{66, 7}_0) c in CNF: c -b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ p_396 ∨ b^{66, 7}_2 c -b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ p_396 ∨ b^{66, 7}_1 c -b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ p_396 ∨ -b^{66, 7}_0 c in DIMACS: -17873 17874 -17875 396 17876 0 -17873 17874 -17875 396 17877 0 -17873 17874 -17875 396 -17878 0 c -2-1 --> break c ( b^{66, 6}_2 ∧ b^{66, 6}_1 ∧ -b^{66, 6}_0 ∧ -p_396) -> break c in CNF: c -b^{66, 6}_2 ∨ -b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ p_396 ∨ break c in DIMACS: -17873 -17874 17875 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 6}_2 ∧ -b^{66, 6}_1 ∧ -b^{66, 6}_0 ∧ true) c in CNF: c -b^{66, 6}_2 ∨ b^{66, 6}_1 ∨ b^{66, 6}_0 ∨ false c in DIMACS: -17873 17874 17875 0 c 3 does not represent an automaton state. c -(-b^{66, 6}_2 ∧ b^{66, 6}_1 ∧ b^{66, 6}_0 ∧ true) c in CNF: c b^{66, 6}_2 ∨ -b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ false c in DIMACS: 17873 -17874 -17875 0 c -3 does not represent an automaton state. c -( b^{66, 6}_2 ∧ b^{66, 6}_1 ∧ b^{66, 6}_0 ∧ true) c in CNF: c -b^{66, 6}_2 ∨ -b^{66, 6}_1 ∨ -b^{66, 6}_0 ∨ false c in DIMACS: -17873 -17874 -17875 0 c i = 7 c -2+1 --> -1 c ( b^{66, 7}_2 ∧ b^{66, 7}_1 ∧ -b^{66, 7}_0 ∧ p_462) -> ( b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ b^{66, 8}_0) c in CNF: c -b^{66, 7}_2 ∨ -b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ -p_462 ∨ b^{66, 8}_2 c -b^{66, 7}_2 ∨ -b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ -p_462 ∨ -b^{66, 8}_1 c -b^{66, 7}_2 ∨ -b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ -p_462 ∨ b^{66, 8}_0 c in DIMACS: -17876 -17877 17878 -462 17879 0 -17876 -17877 17878 -462 -17880 0 -17876 -17877 17878 -462 17881 0 c -1+1 --> 0 c ( b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ b^{66, 7}_0 ∧ p_462) -> (-b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ -b^{66, 8}_0) c in CNF: c -b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ -p_462 ∨ -b^{66, 8}_2 c -b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ -p_462 ∨ -b^{66, 8}_1 c -b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ -p_462 ∨ -b^{66, 8}_0 c in DIMACS: -17876 17877 -17878 -462 -17879 0 -17876 17877 -17878 -462 -17880 0 -17876 17877 -17878 -462 -17881 0 c 0+1 --> 1 c (-b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ -b^{66, 7}_0 ∧ p_462) -> (-b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ b^{66, 8}_0) c in CNF: c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ -p_462 ∨ -b^{66, 8}_2 c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ -p_462 ∨ -b^{66, 8}_1 c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ -p_462 ∨ b^{66, 8}_0 c in DIMACS: 17876 17877 17878 -462 -17879 0 17876 17877 17878 -462 -17880 0 17876 17877 17878 -462 17881 0 c 1+1 --> 2 c (-b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ b^{66, 7}_0 ∧ p_462) -> (-b^{66, 8}_2 ∧ b^{66, 8}_1 ∧ -b^{66, 8}_0) c in CNF: c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ -p_462 ∨ -b^{66, 8}_2 c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ -p_462 ∨ b^{66, 8}_1 c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ -p_462 ∨ -b^{66, 8}_0 c in DIMACS: 17876 17877 -17878 -462 -17879 0 17876 17877 -17878 -462 17880 0 17876 17877 -17878 -462 -17881 0 c 2+1 --> break c (-b^{66, 7}_2 ∧ b^{66, 7}_1 ∧ -b^{66, 7}_0 ∧ p_462) -> break c in CNF: c b^{66, 7}_2 ∨ -b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ -p_462 ∨ break c in DIMACS: 17876 -17877 17878 -462 1162 0 c 2-1 --> 1 c (-b^{66, 7}_2 ∧ b^{66, 7}_1 ∧ -b^{66, 7}_0 ∧ -p_462) -> (-b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ b^{66, 8}_0) c in CNF: c b^{66, 7}_2 ∨ -b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ p_462 ∨ -b^{66, 8}_2 c b^{66, 7}_2 ∨ -b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ p_462 ∨ -b^{66, 8}_1 c b^{66, 7}_2 ∨ -b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ p_462 ∨ b^{66, 8}_0 c in DIMACS: 17876 -17877 17878 462 -17879 0 17876 -17877 17878 462 -17880 0 17876 -17877 17878 462 17881 0 c 1-1 --> 0 c (-b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ b^{66, 7}_0 ∧ -p_462) -> (-b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ -b^{66, 8}_0) c in CNF: c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ p_462 ∨ -b^{66, 8}_2 c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ p_462 ∨ -b^{66, 8}_1 c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ p_462 ∨ -b^{66, 8}_0 c in DIMACS: 17876 17877 -17878 462 -17879 0 17876 17877 -17878 462 -17880 0 17876 17877 -17878 462 -17881 0 c 0-1 --> -1 c (-b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ -b^{66, 7}_0 ∧ -p_462) -> ( b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ b^{66, 8}_0) c in CNF: c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ p_462 ∨ b^{66, 8}_2 c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ p_462 ∨ -b^{66, 8}_1 c b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ p_462 ∨ b^{66, 8}_0 c in DIMACS: 17876 17877 17878 462 17879 0 17876 17877 17878 462 -17880 0 17876 17877 17878 462 17881 0 c -1-1 --> -2 c ( b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ b^{66, 7}_0 ∧ -p_462) -> ( b^{66, 8}_2 ∧ b^{66, 8}_1 ∧ -b^{66, 8}_0) c in CNF: c -b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ p_462 ∨ b^{66, 8}_2 c -b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ p_462 ∨ b^{66, 8}_1 c -b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ p_462 ∨ -b^{66, 8}_0 c in DIMACS: -17876 17877 -17878 462 17879 0 -17876 17877 -17878 462 17880 0 -17876 17877 -17878 462 -17881 0 c -2-1 --> break c ( b^{66, 7}_2 ∧ b^{66, 7}_1 ∧ -b^{66, 7}_0 ∧ -p_462) -> break c in CNF: c -b^{66, 7}_2 ∨ -b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ p_462 ∨ break c in DIMACS: -17876 -17877 17878 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 7}_2 ∧ -b^{66, 7}_1 ∧ -b^{66, 7}_0 ∧ true) c in CNF: c -b^{66, 7}_2 ∨ b^{66, 7}_1 ∨ b^{66, 7}_0 ∨ false c in DIMACS: -17876 17877 17878 0 c 3 does not represent an automaton state. c -(-b^{66, 7}_2 ∧ b^{66, 7}_1 ∧ b^{66, 7}_0 ∧ true) c in CNF: c b^{66, 7}_2 ∨ -b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ false c in DIMACS: 17876 -17877 -17878 0 c -3 does not represent an automaton state. c -( b^{66, 7}_2 ∧ b^{66, 7}_1 ∧ b^{66, 7}_0 ∧ true) c in CNF: c -b^{66, 7}_2 ∨ -b^{66, 7}_1 ∨ -b^{66, 7}_0 ∨ false c in DIMACS: -17876 -17877 -17878 0 c i = 8 c -2+1 --> -1 c ( b^{66, 8}_2 ∧ b^{66, 8}_1 ∧ -b^{66, 8}_0 ∧ p_528) -> ( b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ b^{66, 9}_0) c in CNF: c -b^{66, 8}_2 ∨ -b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ -p_528 ∨ b^{66, 9}_2 c -b^{66, 8}_2 ∨ -b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ -p_528 ∨ -b^{66, 9}_1 c -b^{66, 8}_2 ∨ -b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ -p_528 ∨ b^{66, 9}_0 c in DIMACS: -17879 -17880 17881 -528 17882 0 -17879 -17880 17881 -528 -17883 0 -17879 -17880 17881 -528 17884 0 c -1+1 --> 0 c ( b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ b^{66, 8}_0 ∧ p_528) -> (-b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ -b^{66, 9}_0) c in CNF: c -b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ -p_528 ∨ -b^{66, 9}_2 c -b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ -p_528 ∨ -b^{66, 9}_1 c -b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ -p_528 ∨ -b^{66, 9}_0 c in DIMACS: -17879 17880 -17881 -528 -17882 0 -17879 17880 -17881 -528 -17883 0 -17879 17880 -17881 -528 -17884 0 c 0+1 --> 1 c (-b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ -b^{66, 8}_0 ∧ p_528) -> (-b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ b^{66, 9}_0) c in CNF: c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ -p_528 ∨ -b^{66, 9}_2 c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ -p_528 ∨ -b^{66, 9}_1 c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ -p_528 ∨ b^{66, 9}_0 c in DIMACS: 17879 17880 17881 -528 -17882 0 17879 17880 17881 -528 -17883 0 17879 17880 17881 -528 17884 0 c 1+1 --> 2 c (-b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ b^{66, 8}_0 ∧ p_528) -> (-b^{66, 9}_2 ∧ b^{66, 9}_1 ∧ -b^{66, 9}_0) c in CNF: c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ -p_528 ∨ -b^{66, 9}_2 c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ -p_528 ∨ b^{66, 9}_1 c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ -p_528 ∨ -b^{66, 9}_0 c in DIMACS: 17879 17880 -17881 -528 -17882 0 17879 17880 -17881 -528 17883 0 17879 17880 -17881 -528 -17884 0 c 2+1 --> break c (-b^{66, 8}_2 ∧ b^{66, 8}_1 ∧ -b^{66, 8}_0 ∧ p_528) -> break c in CNF: c b^{66, 8}_2 ∨ -b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ -p_528 ∨ break c in DIMACS: 17879 -17880 17881 -528 1162 0 c 2-1 --> 1 c (-b^{66, 8}_2 ∧ b^{66, 8}_1 ∧ -b^{66, 8}_0 ∧ -p_528) -> (-b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ b^{66, 9}_0) c in CNF: c b^{66, 8}_2 ∨ -b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ p_528 ∨ -b^{66, 9}_2 c b^{66, 8}_2 ∨ -b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ p_528 ∨ -b^{66, 9}_1 c b^{66, 8}_2 ∨ -b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ p_528 ∨ b^{66, 9}_0 c in DIMACS: 17879 -17880 17881 528 -17882 0 17879 -17880 17881 528 -17883 0 17879 -17880 17881 528 17884 0 c 1-1 --> 0 c (-b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ b^{66, 8}_0 ∧ -p_528) -> (-b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ -b^{66, 9}_0) c in CNF: c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ p_528 ∨ -b^{66, 9}_2 c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ p_528 ∨ -b^{66, 9}_1 c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ p_528 ∨ -b^{66, 9}_0 c in DIMACS: 17879 17880 -17881 528 -17882 0 17879 17880 -17881 528 -17883 0 17879 17880 -17881 528 -17884 0 c 0-1 --> -1 c (-b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ -b^{66, 8}_0 ∧ -p_528) -> ( b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ b^{66, 9}_0) c in CNF: c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ p_528 ∨ b^{66, 9}_2 c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ p_528 ∨ -b^{66, 9}_1 c b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ p_528 ∨ b^{66, 9}_0 c in DIMACS: 17879 17880 17881 528 17882 0 17879 17880 17881 528 -17883 0 17879 17880 17881 528 17884 0 c -1-1 --> -2 c ( b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ b^{66, 8}_0 ∧ -p_528) -> ( b^{66, 9}_2 ∧ b^{66, 9}_1 ∧ -b^{66, 9}_0) c in CNF: c -b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ p_528 ∨ b^{66, 9}_2 c -b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ p_528 ∨ b^{66, 9}_1 c -b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ p_528 ∨ -b^{66, 9}_0 c in DIMACS: -17879 17880 -17881 528 17882 0 -17879 17880 -17881 528 17883 0 -17879 17880 -17881 528 -17884 0 c -2-1 --> break c ( b^{66, 8}_2 ∧ b^{66, 8}_1 ∧ -b^{66, 8}_0 ∧ -p_528) -> break c in CNF: c -b^{66, 8}_2 ∨ -b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ p_528 ∨ break c in DIMACS: -17879 -17880 17881 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 8}_2 ∧ -b^{66, 8}_1 ∧ -b^{66, 8}_0 ∧ true) c in CNF: c -b^{66, 8}_2 ∨ b^{66, 8}_1 ∨ b^{66, 8}_0 ∨ false c in DIMACS: -17879 17880 17881 0 c 3 does not represent an automaton state. c -(-b^{66, 8}_2 ∧ b^{66, 8}_1 ∧ b^{66, 8}_0 ∧ true) c in CNF: c b^{66, 8}_2 ∨ -b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ false c in DIMACS: 17879 -17880 -17881 0 c -3 does not represent an automaton state. c -( b^{66, 8}_2 ∧ b^{66, 8}_1 ∧ b^{66, 8}_0 ∧ true) c in CNF: c -b^{66, 8}_2 ∨ -b^{66, 8}_1 ∨ -b^{66, 8}_0 ∨ false c in DIMACS: -17879 -17880 -17881 0 c i = 9 c -2+1 --> -1 c ( b^{66, 9}_2 ∧ b^{66, 9}_1 ∧ -b^{66, 9}_0 ∧ p_594) -> ( b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ b^{66, 10}_0) c in CNF: c -b^{66, 9}_2 ∨ -b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ -p_594 ∨ b^{66, 10}_2 c -b^{66, 9}_2 ∨ -b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ -p_594 ∨ -b^{66, 10}_1 c -b^{66, 9}_2 ∨ -b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ -p_594 ∨ b^{66, 10}_0 c in DIMACS: -17882 -17883 17884 -594 17885 0 -17882 -17883 17884 -594 -17886 0 -17882 -17883 17884 -594 17887 0 c -1+1 --> 0 c ( b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ b^{66, 9}_0 ∧ p_594) -> (-b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ -b^{66, 10}_0) c in CNF: c -b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ -p_594 ∨ -b^{66, 10}_2 c -b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ -p_594 ∨ -b^{66, 10}_1 c -b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ -p_594 ∨ -b^{66, 10}_0 c in DIMACS: -17882 17883 -17884 -594 -17885 0 -17882 17883 -17884 -594 -17886 0 -17882 17883 -17884 -594 -17887 0 c 0+1 --> 1 c (-b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ -b^{66, 9}_0 ∧ p_594) -> (-b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ b^{66, 10}_0) c in CNF: c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ -p_594 ∨ -b^{66, 10}_2 c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ -p_594 ∨ -b^{66, 10}_1 c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ -p_594 ∨ b^{66, 10}_0 c in DIMACS: 17882 17883 17884 -594 -17885 0 17882 17883 17884 -594 -17886 0 17882 17883 17884 -594 17887 0 c 1+1 --> 2 c (-b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ b^{66, 9}_0 ∧ p_594) -> (-b^{66, 10}_2 ∧ b^{66, 10}_1 ∧ -b^{66, 10}_0) c in CNF: c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ -p_594 ∨ -b^{66, 10}_2 c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ -p_594 ∨ b^{66, 10}_1 c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ -p_594 ∨ -b^{66, 10}_0 c in DIMACS: 17882 17883 -17884 -594 -17885 0 17882 17883 -17884 -594 17886 0 17882 17883 -17884 -594 -17887 0 c 2+1 --> break c (-b^{66, 9}_2 ∧ b^{66, 9}_1 ∧ -b^{66, 9}_0 ∧ p_594) -> break c in CNF: c b^{66, 9}_2 ∨ -b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ -p_594 ∨ break c in DIMACS: 17882 -17883 17884 -594 1162 0 c 2-1 --> 1 c (-b^{66, 9}_2 ∧ b^{66, 9}_1 ∧ -b^{66, 9}_0 ∧ -p_594) -> (-b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ b^{66, 10}_0) c in CNF: c b^{66, 9}_2 ∨ -b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ p_594 ∨ -b^{66, 10}_2 c b^{66, 9}_2 ∨ -b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ p_594 ∨ -b^{66, 10}_1 c b^{66, 9}_2 ∨ -b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ p_594 ∨ b^{66, 10}_0 c in DIMACS: 17882 -17883 17884 594 -17885 0 17882 -17883 17884 594 -17886 0 17882 -17883 17884 594 17887 0 c 1-1 --> 0 c (-b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ b^{66, 9}_0 ∧ -p_594) -> (-b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ -b^{66, 10}_0) c in CNF: c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ p_594 ∨ -b^{66, 10}_2 c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ p_594 ∨ -b^{66, 10}_1 c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ p_594 ∨ -b^{66, 10}_0 c in DIMACS: 17882 17883 -17884 594 -17885 0 17882 17883 -17884 594 -17886 0 17882 17883 -17884 594 -17887 0 c 0-1 --> -1 c (-b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ -b^{66, 9}_0 ∧ -p_594) -> ( b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ b^{66, 10}_0) c in CNF: c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ p_594 ∨ b^{66, 10}_2 c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ p_594 ∨ -b^{66, 10}_1 c b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ p_594 ∨ b^{66, 10}_0 c in DIMACS: 17882 17883 17884 594 17885 0 17882 17883 17884 594 -17886 0 17882 17883 17884 594 17887 0 c -1-1 --> -2 c ( b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ b^{66, 9}_0 ∧ -p_594) -> ( b^{66, 10}_2 ∧ b^{66, 10}_1 ∧ -b^{66, 10}_0) c in CNF: c -b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ p_594 ∨ b^{66, 10}_2 c -b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ p_594 ∨ b^{66, 10}_1 c -b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ p_594 ∨ -b^{66, 10}_0 c in DIMACS: -17882 17883 -17884 594 17885 0 -17882 17883 -17884 594 17886 0 -17882 17883 -17884 594 -17887 0 c -2-1 --> break c ( b^{66, 9}_2 ∧ b^{66, 9}_1 ∧ -b^{66, 9}_0 ∧ -p_594) -> break c in CNF: c -b^{66, 9}_2 ∨ -b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ p_594 ∨ break c in DIMACS: -17882 -17883 17884 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 9}_2 ∧ -b^{66, 9}_1 ∧ -b^{66, 9}_0 ∧ true) c in CNF: c -b^{66, 9}_2 ∨ b^{66, 9}_1 ∨ b^{66, 9}_0 ∨ false c in DIMACS: -17882 17883 17884 0 c 3 does not represent an automaton state. c -(-b^{66, 9}_2 ∧ b^{66, 9}_1 ∧ b^{66, 9}_0 ∧ true) c in CNF: c b^{66, 9}_2 ∨ -b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ false c in DIMACS: 17882 -17883 -17884 0 c -3 does not represent an automaton state. c -( b^{66, 9}_2 ∧ b^{66, 9}_1 ∧ b^{66, 9}_0 ∧ true) c in CNF: c -b^{66, 9}_2 ∨ -b^{66, 9}_1 ∨ -b^{66, 9}_0 ∨ false c in DIMACS: -17882 -17883 -17884 0 c i = 10 c -2+1 --> -1 c ( b^{66, 10}_2 ∧ b^{66, 10}_1 ∧ -b^{66, 10}_0 ∧ p_660) -> ( b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ b^{66, 11}_0) c in CNF: c -b^{66, 10}_2 ∨ -b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ -p_660 ∨ b^{66, 11}_2 c -b^{66, 10}_2 ∨ -b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ -p_660 ∨ -b^{66, 11}_1 c -b^{66, 10}_2 ∨ -b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ -p_660 ∨ b^{66, 11}_0 c in DIMACS: -17885 -17886 17887 -660 17888 0 -17885 -17886 17887 -660 -17889 0 -17885 -17886 17887 -660 17890 0 c -1+1 --> 0 c ( b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ b^{66, 10}_0 ∧ p_660) -> (-b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ -b^{66, 11}_0) c in CNF: c -b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ -p_660 ∨ -b^{66, 11}_2 c -b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ -p_660 ∨ -b^{66, 11}_1 c -b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ -p_660 ∨ -b^{66, 11}_0 c in DIMACS: -17885 17886 -17887 -660 -17888 0 -17885 17886 -17887 -660 -17889 0 -17885 17886 -17887 -660 -17890 0 c 0+1 --> 1 c (-b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ -b^{66, 10}_0 ∧ p_660) -> (-b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ b^{66, 11}_0) c in CNF: c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ -p_660 ∨ -b^{66, 11}_2 c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ -p_660 ∨ -b^{66, 11}_1 c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ -p_660 ∨ b^{66, 11}_0 c in DIMACS: 17885 17886 17887 -660 -17888 0 17885 17886 17887 -660 -17889 0 17885 17886 17887 -660 17890 0 c 1+1 --> 2 c (-b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ b^{66, 10}_0 ∧ p_660) -> (-b^{66, 11}_2 ∧ b^{66, 11}_1 ∧ -b^{66, 11}_0) c in CNF: c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ -p_660 ∨ -b^{66, 11}_2 c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ -p_660 ∨ b^{66, 11}_1 c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ -p_660 ∨ -b^{66, 11}_0 c in DIMACS: 17885 17886 -17887 -660 -17888 0 17885 17886 -17887 -660 17889 0 17885 17886 -17887 -660 -17890 0 c 2+1 --> break c (-b^{66, 10}_2 ∧ b^{66, 10}_1 ∧ -b^{66, 10}_0 ∧ p_660) -> break c in CNF: c b^{66, 10}_2 ∨ -b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ -p_660 ∨ break c in DIMACS: 17885 -17886 17887 -660 1162 0 c 2-1 --> 1 c (-b^{66, 10}_2 ∧ b^{66, 10}_1 ∧ -b^{66, 10}_0 ∧ -p_660) -> (-b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ b^{66, 11}_0) c in CNF: c b^{66, 10}_2 ∨ -b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ p_660 ∨ -b^{66, 11}_2 c b^{66, 10}_2 ∨ -b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ p_660 ∨ -b^{66, 11}_1 c b^{66, 10}_2 ∨ -b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ p_660 ∨ b^{66, 11}_0 c in DIMACS: 17885 -17886 17887 660 -17888 0 17885 -17886 17887 660 -17889 0 17885 -17886 17887 660 17890 0 c 1-1 --> 0 c (-b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ b^{66, 10}_0 ∧ -p_660) -> (-b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ -b^{66, 11}_0) c in CNF: c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ p_660 ∨ -b^{66, 11}_2 c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ p_660 ∨ -b^{66, 11}_1 c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ p_660 ∨ -b^{66, 11}_0 c in DIMACS: 17885 17886 -17887 660 -17888 0 17885 17886 -17887 660 -17889 0 17885 17886 -17887 660 -17890 0 c 0-1 --> -1 c (-b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ -b^{66, 10}_0 ∧ -p_660) -> ( b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ b^{66, 11}_0) c in CNF: c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ p_660 ∨ b^{66, 11}_2 c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ p_660 ∨ -b^{66, 11}_1 c b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ p_660 ∨ b^{66, 11}_0 c in DIMACS: 17885 17886 17887 660 17888 0 17885 17886 17887 660 -17889 0 17885 17886 17887 660 17890 0 c -1-1 --> -2 c ( b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ b^{66, 10}_0 ∧ -p_660) -> ( b^{66, 11}_2 ∧ b^{66, 11}_1 ∧ -b^{66, 11}_0) c in CNF: c -b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ p_660 ∨ b^{66, 11}_2 c -b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ p_660 ∨ b^{66, 11}_1 c -b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ p_660 ∨ -b^{66, 11}_0 c in DIMACS: -17885 17886 -17887 660 17888 0 -17885 17886 -17887 660 17889 0 -17885 17886 -17887 660 -17890 0 c -2-1 --> break c ( b^{66, 10}_2 ∧ b^{66, 10}_1 ∧ -b^{66, 10}_0 ∧ -p_660) -> break c in CNF: c -b^{66, 10}_2 ∨ -b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ p_660 ∨ break c in DIMACS: -17885 -17886 17887 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 10}_2 ∧ -b^{66, 10}_1 ∧ -b^{66, 10}_0 ∧ true) c in CNF: c -b^{66, 10}_2 ∨ b^{66, 10}_1 ∨ b^{66, 10}_0 ∨ false c in DIMACS: -17885 17886 17887 0 c 3 does not represent an automaton state. c -(-b^{66, 10}_2 ∧ b^{66, 10}_1 ∧ b^{66, 10}_0 ∧ true) c in CNF: c b^{66, 10}_2 ∨ -b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ false c in DIMACS: 17885 -17886 -17887 0 c -3 does not represent an automaton state. c -( b^{66, 10}_2 ∧ b^{66, 10}_1 ∧ b^{66, 10}_0 ∧ true) c in CNF: c -b^{66, 10}_2 ∨ -b^{66, 10}_1 ∨ -b^{66, 10}_0 ∨ false c in DIMACS: -17885 -17886 -17887 0 c i = 11 c -2+1 --> -1 c ( b^{66, 11}_2 ∧ b^{66, 11}_1 ∧ -b^{66, 11}_0 ∧ p_726) -> ( b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ b^{66, 12}_0) c in CNF: c -b^{66, 11}_2 ∨ -b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ -p_726 ∨ b^{66, 12}_2 c -b^{66, 11}_2 ∨ -b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ -p_726 ∨ -b^{66, 12}_1 c -b^{66, 11}_2 ∨ -b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ -p_726 ∨ b^{66, 12}_0 c in DIMACS: -17888 -17889 17890 -726 17891 0 -17888 -17889 17890 -726 -17892 0 -17888 -17889 17890 -726 17893 0 c -1+1 --> 0 c ( b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ b^{66, 11}_0 ∧ p_726) -> (-b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ -b^{66, 12}_0) c in CNF: c -b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ -p_726 ∨ -b^{66, 12}_2 c -b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ -p_726 ∨ -b^{66, 12}_1 c -b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ -p_726 ∨ -b^{66, 12}_0 c in DIMACS: -17888 17889 -17890 -726 -17891 0 -17888 17889 -17890 -726 -17892 0 -17888 17889 -17890 -726 -17893 0 c 0+1 --> 1 c (-b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ -b^{66, 11}_0 ∧ p_726) -> (-b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ b^{66, 12}_0) c in CNF: c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ -p_726 ∨ -b^{66, 12}_2 c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ -p_726 ∨ -b^{66, 12}_1 c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ -p_726 ∨ b^{66, 12}_0 c in DIMACS: 17888 17889 17890 -726 -17891 0 17888 17889 17890 -726 -17892 0 17888 17889 17890 -726 17893 0 c 1+1 --> 2 c (-b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ b^{66, 11}_0 ∧ p_726) -> (-b^{66, 12}_2 ∧ b^{66, 12}_1 ∧ -b^{66, 12}_0) c in CNF: c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ -p_726 ∨ -b^{66, 12}_2 c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ -p_726 ∨ b^{66, 12}_1 c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ -p_726 ∨ -b^{66, 12}_0 c in DIMACS: 17888 17889 -17890 -726 -17891 0 17888 17889 -17890 -726 17892 0 17888 17889 -17890 -726 -17893 0 c 2+1 --> break c (-b^{66, 11}_2 ∧ b^{66, 11}_1 ∧ -b^{66, 11}_0 ∧ p_726) -> break c in CNF: c b^{66, 11}_2 ∨ -b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ -p_726 ∨ break c in DIMACS: 17888 -17889 17890 -726 1162 0 c 2-1 --> 1 c (-b^{66, 11}_2 ∧ b^{66, 11}_1 ∧ -b^{66, 11}_0 ∧ -p_726) -> (-b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ b^{66, 12}_0) c in CNF: c b^{66, 11}_2 ∨ -b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ p_726 ∨ -b^{66, 12}_2 c b^{66, 11}_2 ∨ -b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ p_726 ∨ -b^{66, 12}_1 c b^{66, 11}_2 ∨ -b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ p_726 ∨ b^{66, 12}_0 c in DIMACS: 17888 -17889 17890 726 -17891 0 17888 -17889 17890 726 -17892 0 17888 -17889 17890 726 17893 0 c 1-1 --> 0 c (-b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ b^{66, 11}_0 ∧ -p_726) -> (-b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ -b^{66, 12}_0) c in CNF: c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ p_726 ∨ -b^{66, 12}_2 c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ p_726 ∨ -b^{66, 12}_1 c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ p_726 ∨ -b^{66, 12}_0 c in DIMACS: 17888 17889 -17890 726 -17891 0 17888 17889 -17890 726 -17892 0 17888 17889 -17890 726 -17893 0 c 0-1 --> -1 c (-b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ -b^{66, 11}_0 ∧ -p_726) -> ( b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ b^{66, 12}_0) c in CNF: c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ p_726 ∨ b^{66, 12}_2 c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ p_726 ∨ -b^{66, 12}_1 c b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ p_726 ∨ b^{66, 12}_0 c in DIMACS: 17888 17889 17890 726 17891 0 17888 17889 17890 726 -17892 0 17888 17889 17890 726 17893 0 c -1-1 --> -2 c ( b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ b^{66, 11}_0 ∧ -p_726) -> ( b^{66, 12}_2 ∧ b^{66, 12}_1 ∧ -b^{66, 12}_0) c in CNF: c -b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ p_726 ∨ b^{66, 12}_2 c -b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ p_726 ∨ b^{66, 12}_1 c -b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ p_726 ∨ -b^{66, 12}_0 c in DIMACS: -17888 17889 -17890 726 17891 0 -17888 17889 -17890 726 17892 0 -17888 17889 -17890 726 -17893 0 c -2-1 --> break c ( b^{66, 11}_2 ∧ b^{66, 11}_1 ∧ -b^{66, 11}_0 ∧ -p_726) -> break c in CNF: c -b^{66, 11}_2 ∨ -b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ p_726 ∨ break c in DIMACS: -17888 -17889 17890 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 11}_2 ∧ -b^{66, 11}_1 ∧ -b^{66, 11}_0 ∧ true) c in CNF: c -b^{66, 11}_2 ∨ b^{66, 11}_1 ∨ b^{66, 11}_0 ∨ false c in DIMACS: -17888 17889 17890 0 c 3 does not represent an automaton state. c -(-b^{66, 11}_2 ∧ b^{66, 11}_1 ∧ b^{66, 11}_0 ∧ true) c in CNF: c b^{66, 11}_2 ∨ -b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ false c in DIMACS: 17888 -17889 -17890 0 c -3 does not represent an automaton state. c -( b^{66, 11}_2 ∧ b^{66, 11}_1 ∧ b^{66, 11}_0 ∧ true) c in CNF: c -b^{66, 11}_2 ∨ -b^{66, 11}_1 ∨ -b^{66, 11}_0 ∨ false c in DIMACS: -17888 -17889 -17890 0 c i = 12 c -2+1 --> -1 c ( b^{66, 12}_2 ∧ b^{66, 12}_1 ∧ -b^{66, 12}_0 ∧ p_792) -> ( b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ b^{66, 13}_0) c in CNF: c -b^{66, 12}_2 ∨ -b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ -p_792 ∨ b^{66, 13}_2 c -b^{66, 12}_2 ∨ -b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ -p_792 ∨ -b^{66, 13}_1 c -b^{66, 12}_2 ∨ -b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ -p_792 ∨ b^{66, 13}_0 c in DIMACS: -17891 -17892 17893 -792 17894 0 -17891 -17892 17893 -792 -17895 0 -17891 -17892 17893 -792 17896 0 c -1+1 --> 0 c ( b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ b^{66, 12}_0 ∧ p_792) -> (-b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ -b^{66, 13}_0) c in CNF: c -b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ -p_792 ∨ -b^{66, 13}_2 c -b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ -p_792 ∨ -b^{66, 13}_1 c -b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ -p_792 ∨ -b^{66, 13}_0 c in DIMACS: -17891 17892 -17893 -792 -17894 0 -17891 17892 -17893 -792 -17895 0 -17891 17892 -17893 -792 -17896 0 c 0+1 --> 1 c (-b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ -b^{66, 12}_0 ∧ p_792) -> (-b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ b^{66, 13}_0) c in CNF: c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ -p_792 ∨ -b^{66, 13}_2 c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ -p_792 ∨ -b^{66, 13}_1 c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ -p_792 ∨ b^{66, 13}_0 c in DIMACS: 17891 17892 17893 -792 -17894 0 17891 17892 17893 -792 -17895 0 17891 17892 17893 -792 17896 0 c 1+1 --> 2 c (-b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ b^{66, 12}_0 ∧ p_792) -> (-b^{66, 13}_2 ∧ b^{66, 13}_1 ∧ -b^{66, 13}_0) c in CNF: c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ -p_792 ∨ -b^{66, 13}_2 c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ -p_792 ∨ b^{66, 13}_1 c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ -p_792 ∨ -b^{66, 13}_0 c in DIMACS: 17891 17892 -17893 -792 -17894 0 17891 17892 -17893 -792 17895 0 17891 17892 -17893 -792 -17896 0 c 2+1 --> break c (-b^{66, 12}_2 ∧ b^{66, 12}_1 ∧ -b^{66, 12}_0 ∧ p_792) -> break c in CNF: c b^{66, 12}_2 ∨ -b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ -p_792 ∨ break c in DIMACS: 17891 -17892 17893 -792 1162 0 c 2-1 --> 1 c (-b^{66, 12}_2 ∧ b^{66, 12}_1 ∧ -b^{66, 12}_0 ∧ -p_792) -> (-b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ b^{66, 13}_0) c in CNF: c b^{66, 12}_2 ∨ -b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ p_792 ∨ -b^{66, 13}_2 c b^{66, 12}_2 ∨ -b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ p_792 ∨ -b^{66, 13}_1 c b^{66, 12}_2 ∨ -b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ p_792 ∨ b^{66, 13}_0 c in DIMACS: 17891 -17892 17893 792 -17894 0 17891 -17892 17893 792 -17895 0 17891 -17892 17893 792 17896 0 c 1-1 --> 0 c (-b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ b^{66, 12}_0 ∧ -p_792) -> (-b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ -b^{66, 13}_0) c in CNF: c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ p_792 ∨ -b^{66, 13}_2 c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ p_792 ∨ -b^{66, 13}_1 c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ p_792 ∨ -b^{66, 13}_0 c in DIMACS: 17891 17892 -17893 792 -17894 0 17891 17892 -17893 792 -17895 0 17891 17892 -17893 792 -17896 0 c 0-1 --> -1 c (-b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ -b^{66, 12}_0 ∧ -p_792) -> ( b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ b^{66, 13}_0) c in CNF: c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ p_792 ∨ b^{66, 13}_2 c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ p_792 ∨ -b^{66, 13}_1 c b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ p_792 ∨ b^{66, 13}_0 c in DIMACS: 17891 17892 17893 792 17894 0 17891 17892 17893 792 -17895 0 17891 17892 17893 792 17896 0 c -1-1 --> -2 c ( b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ b^{66, 12}_0 ∧ -p_792) -> ( b^{66, 13}_2 ∧ b^{66, 13}_1 ∧ -b^{66, 13}_0) c in CNF: c -b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ p_792 ∨ b^{66, 13}_2 c -b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ p_792 ∨ b^{66, 13}_1 c -b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ p_792 ∨ -b^{66, 13}_0 c in DIMACS: -17891 17892 -17893 792 17894 0 -17891 17892 -17893 792 17895 0 -17891 17892 -17893 792 -17896 0 c -2-1 --> break c ( b^{66, 12}_2 ∧ b^{66, 12}_1 ∧ -b^{66, 12}_0 ∧ -p_792) -> break c in CNF: c -b^{66, 12}_2 ∨ -b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ p_792 ∨ break c in DIMACS: -17891 -17892 17893 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 12}_2 ∧ -b^{66, 12}_1 ∧ -b^{66, 12}_0 ∧ true) c in CNF: c -b^{66, 12}_2 ∨ b^{66, 12}_1 ∨ b^{66, 12}_0 ∨ false c in DIMACS: -17891 17892 17893 0 c 3 does not represent an automaton state. c -(-b^{66, 12}_2 ∧ b^{66, 12}_1 ∧ b^{66, 12}_0 ∧ true) c in CNF: c b^{66, 12}_2 ∨ -b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ false c in DIMACS: 17891 -17892 -17893 0 c -3 does not represent an automaton state. c -( b^{66, 12}_2 ∧ b^{66, 12}_1 ∧ b^{66, 12}_0 ∧ true) c in CNF: c -b^{66, 12}_2 ∨ -b^{66, 12}_1 ∨ -b^{66, 12}_0 ∨ false c in DIMACS: -17891 -17892 -17893 0 c i = 13 c -2+1 --> -1 c ( b^{66, 13}_2 ∧ b^{66, 13}_1 ∧ -b^{66, 13}_0 ∧ p_858) -> ( b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ b^{66, 14}_0) c in CNF: c -b^{66, 13}_2 ∨ -b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ -p_858 ∨ b^{66, 14}_2 c -b^{66, 13}_2 ∨ -b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ -p_858 ∨ -b^{66, 14}_1 c -b^{66, 13}_2 ∨ -b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ -p_858 ∨ b^{66, 14}_0 c in DIMACS: -17894 -17895 17896 -858 17897 0 -17894 -17895 17896 -858 -17898 0 -17894 -17895 17896 -858 17899 0 c -1+1 --> 0 c ( b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ b^{66, 13}_0 ∧ p_858) -> (-b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ -b^{66, 14}_0) c in CNF: c -b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ -p_858 ∨ -b^{66, 14}_2 c -b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ -p_858 ∨ -b^{66, 14}_1 c -b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ -p_858 ∨ -b^{66, 14}_0 c in DIMACS: -17894 17895 -17896 -858 -17897 0 -17894 17895 -17896 -858 -17898 0 -17894 17895 -17896 -858 -17899 0 c 0+1 --> 1 c (-b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ -b^{66, 13}_0 ∧ p_858) -> (-b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ b^{66, 14}_0) c in CNF: c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ -p_858 ∨ -b^{66, 14}_2 c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ -p_858 ∨ -b^{66, 14}_1 c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ -p_858 ∨ b^{66, 14}_0 c in DIMACS: 17894 17895 17896 -858 -17897 0 17894 17895 17896 -858 -17898 0 17894 17895 17896 -858 17899 0 c 1+1 --> 2 c (-b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ b^{66, 13}_0 ∧ p_858) -> (-b^{66, 14}_2 ∧ b^{66, 14}_1 ∧ -b^{66, 14}_0) c in CNF: c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ -p_858 ∨ -b^{66, 14}_2 c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ -p_858 ∨ b^{66, 14}_1 c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ -p_858 ∨ -b^{66, 14}_0 c in DIMACS: 17894 17895 -17896 -858 -17897 0 17894 17895 -17896 -858 17898 0 17894 17895 -17896 -858 -17899 0 c 2+1 --> break c (-b^{66, 13}_2 ∧ b^{66, 13}_1 ∧ -b^{66, 13}_0 ∧ p_858) -> break c in CNF: c b^{66, 13}_2 ∨ -b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ -p_858 ∨ break c in DIMACS: 17894 -17895 17896 -858 1162 0 c 2-1 --> 1 c (-b^{66, 13}_2 ∧ b^{66, 13}_1 ∧ -b^{66, 13}_0 ∧ -p_858) -> (-b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ b^{66, 14}_0) c in CNF: c b^{66, 13}_2 ∨ -b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ p_858 ∨ -b^{66, 14}_2 c b^{66, 13}_2 ∨ -b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ p_858 ∨ -b^{66, 14}_1 c b^{66, 13}_2 ∨ -b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ p_858 ∨ b^{66, 14}_0 c in DIMACS: 17894 -17895 17896 858 -17897 0 17894 -17895 17896 858 -17898 0 17894 -17895 17896 858 17899 0 c 1-1 --> 0 c (-b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ b^{66, 13}_0 ∧ -p_858) -> (-b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ -b^{66, 14}_0) c in CNF: c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ p_858 ∨ -b^{66, 14}_2 c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ p_858 ∨ -b^{66, 14}_1 c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ p_858 ∨ -b^{66, 14}_0 c in DIMACS: 17894 17895 -17896 858 -17897 0 17894 17895 -17896 858 -17898 0 17894 17895 -17896 858 -17899 0 c 0-1 --> -1 c (-b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ -b^{66, 13}_0 ∧ -p_858) -> ( b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ b^{66, 14}_0) c in CNF: c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ p_858 ∨ b^{66, 14}_2 c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ p_858 ∨ -b^{66, 14}_1 c b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ p_858 ∨ b^{66, 14}_0 c in DIMACS: 17894 17895 17896 858 17897 0 17894 17895 17896 858 -17898 0 17894 17895 17896 858 17899 0 c -1-1 --> -2 c ( b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ b^{66, 13}_0 ∧ -p_858) -> ( b^{66, 14}_2 ∧ b^{66, 14}_1 ∧ -b^{66, 14}_0) c in CNF: c -b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ p_858 ∨ b^{66, 14}_2 c -b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ p_858 ∨ b^{66, 14}_1 c -b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ p_858 ∨ -b^{66, 14}_0 c in DIMACS: -17894 17895 -17896 858 17897 0 -17894 17895 -17896 858 17898 0 -17894 17895 -17896 858 -17899 0 c -2-1 --> break c ( b^{66, 13}_2 ∧ b^{66, 13}_1 ∧ -b^{66, 13}_0 ∧ -p_858) -> break c in CNF: c -b^{66, 13}_2 ∨ -b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ p_858 ∨ break c in DIMACS: -17894 -17895 17896 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 13}_2 ∧ -b^{66, 13}_1 ∧ -b^{66, 13}_0 ∧ true) c in CNF: c -b^{66, 13}_2 ∨ b^{66, 13}_1 ∨ b^{66, 13}_0 ∨ false c in DIMACS: -17894 17895 17896 0 c 3 does not represent an automaton state. c -(-b^{66, 13}_2 ∧ b^{66, 13}_1 ∧ b^{66, 13}_0 ∧ true) c in CNF: c b^{66, 13}_2 ∨ -b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ false c in DIMACS: 17894 -17895 -17896 0 c -3 does not represent an automaton state. c -( b^{66, 13}_2 ∧ b^{66, 13}_1 ∧ b^{66, 13}_0 ∧ true) c in CNF: c -b^{66, 13}_2 ∨ -b^{66, 13}_1 ∨ -b^{66, 13}_0 ∨ false c in DIMACS: -17894 -17895 -17896 0 c i = 14 c -2+1 --> -1 c ( b^{66, 14}_2 ∧ b^{66, 14}_1 ∧ -b^{66, 14}_0 ∧ p_924) -> ( b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ b^{66, 15}_0) c in CNF: c -b^{66, 14}_2 ∨ -b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ -p_924 ∨ b^{66, 15}_2 c -b^{66, 14}_2 ∨ -b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ -p_924 ∨ -b^{66, 15}_1 c -b^{66, 14}_2 ∨ -b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ -p_924 ∨ b^{66, 15}_0 c in DIMACS: -17897 -17898 17899 -924 17900 0 -17897 -17898 17899 -924 -17901 0 -17897 -17898 17899 -924 17902 0 c -1+1 --> 0 c ( b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ b^{66, 14}_0 ∧ p_924) -> (-b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ -b^{66, 15}_0) c in CNF: c -b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ -p_924 ∨ -b^{66, 15}_2 c -b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ -p_924 ∨ -b^{66, 15}_1 c -b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ -p_924 ∨ -b^{66, 15}_0 c in DIMACS: -17897 17898 -17899 -924 -17900 0 -17897 17898 -17899 -924 -17901 0 -17897 17898 -17899 -924 -17902 0 c 0+1 --> 1 c (-b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ -b^{66, 14}_0 ∧ p_924) -> (-b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ b^{66, 15}_0) c in CNF: c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ -p_924 ∨ -b^{66, 15}_2 c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ -p_924 ∨ -b^{66, 15}_1 c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ -p_924 ∨ b^{66, 15}_0 c in DIMACS: 17897 17898 17899 -924 -17900 0 17897 17898 17899 -924 -17901 0 17897 17898 17899 -924 17902 0 c 1+1 --> 2 c (-b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ b^{66, 14}_0 ∧ p_924) -> (-b^{66, 15}_2 ∧ b^{66, 15}_1 ∧ -b^{66, 15}_0) c in CNF: c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ -p_924 ∨ -b^{66, 15}_2 c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ -p_924 ∨ b^{66, 15}_1 c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ -p_924 ∨ -b^{66, 15}_0 c in DIMACS: 17897 17898 -17899 -924 -17900 0 17897 17898 -17899 -924 17901 0 17897 17898 -17899 -924 -17902 0 c 2+1 --> break c (-b^{66, 14}_2 ∧ b^{66, 14}_1 ∧ -b^{66, 14}_0 ∧ p_924) -> break c in CNF: c b^{66, 14}_2 ∨ -b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ -p_924 ∨ break c in DIMACS: 17897 -17898 17899 -924 1162 0 c 2-1 --> 1 c (-b^{66, 14}_2 ∧ b^{66, 14}_1 ∧ -b^{66, 14}_0 ∧ -p_924) -> (-b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ b^{66, 15}_0) c in CNF: c b^{66, 14}_2 ∨ -b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ p_924 ∨ -b^{66, 15}_2 c b^{66, 14}_2 ∨ -b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ p_924 ∨ -b^{66, 15}_1 c b^{66, 14}_2 ∨ -b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ p_924 ∨ b^{66, 15}_0 c in DIMACS: 17897 -17898 17899 924 -17900 0 17897 -17898 17899 924 -17901 0 17897 -17898 17899 924 17902 0 c 1-1 --> 0 c (-b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ b^{66, 14}_0 ∧ -p_924) -> (-b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ -b^{66, 15}_0) c in CNF: c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ p_924 ∨ -b^{66, 15}_2 c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ p_924 ∨ -b^{66, 15}_1 c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ p_924 ∨ -b^{66, 15}_0 c in DIMACS: 17897 17898 -17899 924 -17900 0 17897 17898 -17899 924 -17901 0 17897 17898 -17899 924 -17902 0 c 0-1 --> -1 c (-b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ -b^{66, 14}_0 ∧ -p_924) -> ( b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ b^{66, 15}_0) c in CNF: c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ p_924 ∨ b^{66, 15}_2 c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ p_924 ∨ -b^{66, 15}_1 c b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ p_924 ∨ b^{66, 15}_0 c in DIMACS: 17897 17898 17899 924 17900 0 17897 17898 17899 924 -17901 0 17897 17898 17899 924 17902 0 c -1-1 --> -2 c ( b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ b^{66, 14}_0 ∧ -p_924) -> ( b^{66, 15}_2 ∧ b^{66, 15}_1 ∧ -b^{66, 15}_0) c in CNF: c -b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ p_924 ∨ b^{66, 15}_2 c -b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ p_924 ∨ b^{66, 15}_1 c -b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ p_924 ∨ -b^{66, 15}_0 c in DIMACS: -17897 17898 -17899 924 17900 0 -17897 17898 -17899 924 17901 0 -17897 17898 -17899 924 -17902 0 c -2-1 --> break c ( b^{66, 14}_2 ∧ b^{66, 14}_1 ∧ -b^{66, 14}_0 ∧ -p_924) -> break c in CNF: c -b^{66, 14}_2 ∨ -b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ p_924 ∨ break c in DIMACS: -17897 -17898 17899 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 14}_2 ∧ -b^{66, 14}_1 ∧ -b^{66, 14}_0 ∧ true) c in CNF: c -b^{66, 14}_2 ∨ b^{66, 14}_1 ∨ b^{66, 14}_0 ∨ false c in DIMACS: -17897 17898 17899 0 c 3 does not represent an automaton state. c -(-b^{66, 14}_2 ∧ b^{66, 14}_1 ∧ b^{66, 14}_0 ∧ true) c in CNF: c b^{66, 14}_2 ∨ -b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ false c in DIMACS: 17897 -17898 -17899 0 c -3 does not represent an automaton state. c -( b^{66, 14}_2 ∧ b^{66, 14}_1 ∧ b^{66, 14}_0 ∧ true) c in CNF: c -b^{66, 14}_2 ∨ -b^{66, 14}_1 ∨ -b^{66, 14}_0 ∨ false c in DIMACS: -17897 -17898 -17899 0 c i = 15 c -2+1 --> -1 c ( b^{66, 15}_2 ∧ b^{66, 15}_1 ∧ -b^{66, 15}_0 ∧ p_990) -> ( b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ b^{66, 16}_0) c in CNF: c -b^{66, 15}_2 ∨ -b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ -p_990 ∨ b^{66, 16}_2 c -b^{66, 15}_2 ∨ -b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ -p_990 ∨ -b^{66, 16}_1 c -b^{66, 15}_2 ∨ -b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ -p_990 ∨ b^{66, 16}_0 c in DIMACS: -17900 -17901 17902 -990 17903 0 -17900 -17901 17902 -990 -17904 0 -17900 -17901 17902 -990 17905 0 c -1+1 --> 0 c ( b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ b^{66, 15}_0 ∧ p_990) -> (-b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ -b^{66, 16}_0) c in CNF: c -b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ -p_990 ∨ -b^{66, 16}_2 c -b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ -p_990 ∨ -b^{66, 16}_1 c -b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ -p_990 ∨ -b^{66, 16}_0 c in DIMACS: -17900 17901 -17902 -990 -17903 0 -17900 17901 -17902 -990 -17904 0 -17900 17901 -17902 -990 -17905 0 c 0+1 --> 1 c (-b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ -b^{66, 15}_0 ∧ p_990) -> (-b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ b^{66, 16}_0) c in CNF: c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ -p_990 ∨ -b^{66, 16}_2 c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ -p_990 ∨ -b^{66, 16}_1 c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ -p_990 ∨ b^{66, 16}_0 c in DIMACS: 17900 17901 17902 -990 -17903 0 17900 17901 17902 -990 -17904 0 17900 17901 17902 -990 17905 0 c 1+1 --> 2 c (-b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ b^{66, 15}_0 ∧ p_990) -> (-b^{66, 16}_2 ∧ b^{66, 16}_1 ∧ -b^{66, 16}_0) c in CNF: c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ -p_990 ∨ -b^{66, 16}_2 c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ -p_990 ∨ b^{66, 16}_1 c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ -p_990 ∨ -b^{66, 16}_0 c in DIMACS: 17900 17901 -17902 -990 -17903 0 17900 17901 -17902 -990 17904 0 17900 17901 -17902 -990 -17905 0 c 2+1 --> break c (-b^{66, 15}_2 ∧ b^{66, 15}_1 ∧ -b^{66, 15}_0 ∧ p_990) -> break c in CNF: c b^{66, 15}_2 ∨ -b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ -p_990 ∨ break c in DIMACS: 17900 -17901 17902 -990 1162 0 c 2-1 --> 1 c (-b^{66, 15}_2 ∧ b^{66, 15}_1 ∧ -b^{66, 15}_0 ∧ -p_990) -> (-b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ b^{66, 16}_0) c in CNF: c b^{66, 15}_2 ∨ -b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ p_990 ∨ -b^{66, 16}_2 c b^{66, 15}_2 ∨ -b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ p_990 ∨ -b^{66, 16}_1 c b^{66, 15}_2 ∨ -b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ p_990 ∨ b^{66, 16}_0 c in DIMACS: 17900 -17901 17902 990 -17903 0 17900 -17901 17902 990 -17904 0 17900 -17901 17902 990 17905 0 c 1-1 --> 0 c (-b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ b^{66, 15}_0 ∧ -p_990) -> (-b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ -b^{66, 16}_0) c in CNF: c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ p_990 ∨ -b^{66, 16}_2 c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ p_990 ∨ -b^{66, 16}_1 c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ p_990 ∨ -b^{66, 16}_0 c in DIMACS: 17900 17901 -17902 990 -17903 0 17900 17901 -17902 990 -17904 0 17900 17901 -17902 990 -17905 0 c 0-1 --> -1 c (-b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ -b^{66, 15}_0 ∧ -p_990) -> ( b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ b^{66, 16}_0) c in CNF: c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ p_990 ∨ b^{66, 16}_2 c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ p_990 ∨ -b^{66, 16}_1 c b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ p_990 ∨ b^{66, 16}_0 c in DIMACS: 17900 17901 17902 990 17903 0 17900 17901 17902 990 -17904 0 17900 17901 17902 990 17905 0 c -1-1 --> -2 c ( b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ b^{66, 15}_0 ∧ -p_990) -> ( b^{66, 16}_2 ∧ b^{66, 16}_1 ∧ -b^{66, 16}_0) c in CNF: c -b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ p_990 ∨ b^{66, 16}_2 c -b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ p_990 ∨ b^{66, 16}_1 c -b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ p_990 ∨ -b^{66, 16}_0 c in DIMACS: -17900 17901 -17902 990 17903 0 -17900 17901 -17902 990 17904 0 -17900 17901 -17902 990 -17905 0 c -2-1 --> break c ( b^{66, 15}_2 ∧ b^{66, 15}_1 ∧ -b^{66, 15}_0 ∧ -p_990) -> break c in CNF: c -b^{66, 15}_2 ∨ -b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ p_990 ∨ break c in DIMACS: -17900 -17901 17902 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 15}_2 ∧ -b^{66, 15}_1 ∧ -b^{66, 15}_0 ∧ true) c in CNF: c -b^{66, 15}_2 ∨ b^{66, 15}_1 ∨ b^{66, 15}_0 ∨ false c in DIMACS: -17900 17901 17902 0 c 3 does not represent an automaton state. c -(-b^{66, 15}_2 ∧ b^{66, 15}_1 ∧ b^{66, 15}_0 ∧ true) c in CNF: c b^{66, 15}_2 ∨ -b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ false c in DIMACS: 17900 -17901 -17902 0 c -3 does not represent an automaton state. c -( b^{66, 15}_2 ∧ b^{66, 15}_1 ∧ b^{66, 15}_0 ∧ true) c in CNF: c -b^{66, 15}_2 ∨ -b^{66, 15}_1 ∨ -b^{66, 15}_0 ∨ false c in DIMACS: -17900 -17901 -17902 0 c i = 16 c -2+1 --> -1 c ( b^{66, 16}_2 ∧ b^{66, 16}_1 ∧ -b^{66, 16}_0 ∧ p_1056) -> ( b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ b^{66, 17}_0) c in CNF: c -b^{66, 16}_2 ∨ -b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ -p_1056 ∨ b^{66, 17}_2 c -b^{66, 16}_2 ∨ -b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ -p_1056 ∨ -b^{66, 17}_1 c -b^{66, 16}_2 ∨ -b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ -p_1056 ∨ b^{66, 17}_0 c in DIMACS: -17903 -17904 17905 -1056 17906 0 -17903 -17904 17905 -1056 -17907 0 -17903 -17904 17905 -1056 17908 0 c -1+1 --> 0 c ( b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ b^{66, 16}_0 ∧ p_1056) -> (-b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ -b^{66, 17}_0) c in CNF: c -b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ -p_1056 ∨ -b^{66, 17}_2 c -b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ -p_1056 ∨ -b^{66, 17}_1 c -b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ -p_1056 ∨ -b^{66, 17}_0 c in DIMACS: -17903 17904 -17905 -1056 -17906 0 -17903 17904 -17905 -1056 -17907 0 -17903 17904 -17905 -1056 -17908 0 c 0+1 --> 1 c (-b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ -b^{66, 16}_0 ∧ p_1056) -> (-b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ b^{66, 17}_0) c in CNF: c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ -p_1056 ∨ -b^{66, 17}_2 c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ -p_1056 ∨ -b^{66, 17}_1 c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ -p_1056 ∨ b^{66, 17}_0 c in DIMACS: 17903 17904 17905 -1056 -17906 0 17903 17904 17905 -1056 -17907 0 17903 17904 17905 -1056 17908 0 c 1+1 --> 2 c (-b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ b^{66, 16}_0 ∧ p_1056) -> (-b^{66, 17}_2 ∧ b^{66, 17}_1 ∧ -b^{66, 17}_0) c in CNF: c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ -p_1056 ∨ -b^{66, 17}_2 c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ -p_1056 ∨ b^{66, 17}_1 c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ -p_1056 ∨ -b^{66, 17}_0 c in DIMACS: 17903 17904 -17905 -1056 -17906 0 17903 17904 -17905 -1056 17907 0 17903 17904 -17905 -1056 -17908 0 c 2+1 --> break c (-b^{66, 16}_2 ∧ b^{66, 16}_1 ∧ -b^{66, 16}_0 ∧ p_1056) -> break c in CNF: c b^{66, 16}_2 ∨ -b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ -p_1056 ∨ break c in DIMACS: 17903 -17904 17905 -1056 1162 0 c 2-1 --> 1 c (-b^{66, 16}_2 ∧ b^{66, 16}_1 ∧ -b^{66, 16}_0 ∧ -p_1056) -> (-b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ b^{66, 17}_0) c in CNF: c b^{66, 16}_2 ∨ -b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ p_1056 ∨ -b^{66, 17}_2 c b^{66, 16}_2 ∨ -b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ p_1056 ∨ -b^{66, 17}_1 c b^{66, 16}_2 ∨ -b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ p_1056 ∨ b^{66, 17}_0 c in DIMACS: 17903 -17904 17905 1056 -17906 0 17903 -17904 17905 1056 -17907 0 17903 -17904 17905 1056 17908 0 c 1-1 --> 0 c (-b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ b^{66, 16}_0 ∧ -p_1056) -> (-b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ -b^{66, 17}_0) c in CNF: c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ p_1056 ∨ -b^{66, 17}_2 c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ p_1056 ∨ -b^{66, 17}_1 c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ p_1056 ∨ -b^{66, 17}_0 c in DIMACS: 17903 17904 -17905 1056 -17906 0 17903 17904 -17905 1056 -17907 0 17903 17904 -17905 1056 -17908 0 c 0-1 --> -1 c (-b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ -b^{66, 16}_0 ∧ -p_1056) -> ( b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ b^{66, 17}_0) c in CNF: c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ p_1056 ∨ b^{66, 17}_2 c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ p_1056 ∨ -b^{66, 17}_1 c b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ p_1056 ∨ b^{66, 17}_0 c in DIMACS: 17903 17904 17905 1056 17906 0 17903 17904 17905 1056 -17907 0 17903 17904 17905 1056 17908 0 c -1-1 --> -2 c ( b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ b^{66, 16}_0 ∧ -p_1056) -> ( b^{66, 17}_2 ∧ b^{66, 17}_1 ∧ -b^{66, 17}_0) c in CNF: c -b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ p_1056 ∨ b^{66, 17}_2 c -b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ p_1056 ∨ b^{66, 17}_1 c -b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ p_1056 ∨ -b^{66, 17}_0 c in DIMACS: -17903 17904 -17905 1056 17906 0 -17903 17904 -17905 1056 17907 0 -17903 17904 -17905 1056 -17908 0 c -2-1 --> break c ( b^{66, 16}_2 ∧ b^{66, 16}_1 ∧ -b^{66, 16}_0 ∧ -p_1056) -> break c in CNF: c -b^{66, 16}_2 ∨ -b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ p_1056 ∨ break c in DIMACS: -17903 -17904 17905 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 16}_2 ∧ -b^{66, 16}_1 ∧ -b^{66, 16}_0 ∧ true) c in CNF: c -b^{66, 16}_2 ∨ b^{66, 16}_1 ∨ b^{66, 16}_0 ∨ false c in DIMACS: -17903 17904 17905 0 c 3 does not represent an automaton state. c -(-b^{66, 16}_2 ∧ b^{66, 16}_1 ∧ b^{66, 16}_0 ∧ true) c in CNF: c b^{66, 16}_2 ∨ -b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ false c in DIMACS: 17903 -17904 -17905 0 c -3 does not represent an automaton state. c -( b^{66, 16}_2 ∧ b^{66, 16}_1 ∧ b^{66, 16}_0 ∧ true) c in CNF: c -b^{66, 16}_2 ∨ -b^{66, 16}_1 ∨ -b^{66, 16}_0 ∨ false c in DIMACS: -17903 -17904 -17905 0 c i = 17 c -2+1 --> -1 c ( b^{66, 17}_2 ∧ b^{66, 17}_1 ∧ -b^{66, 17}_0 ∧ p_1122) -> ( b^{66, 18}_2 ∧ -b^{66, 18}_1 ∧ b^{66, 18}_0) c in CNF: c -b^{66, 17}_2 ∨ -b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ -p_1122 ∨ b^{66, 18}_2 c -b^{66, 17}_2 ∨ -b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ -p_1122 ∨ -b^{66, 18}_1 c -b^{66, 17}_2 ∨ -b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ -p_1122 ∨ b^{66, 18}_0 c in DIMACS: -17906 -17907 17908 -1122 17909 0 -17906 -17907 17908 -1122 -17910 0 -17906 -17907 17908 -1122 17911 0 c -1+1 --> 0 c ( b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ b^{66, 17}_0 ∧ p_1122) -> (-b^{66, 18}_2 ∧ -b^{66, 18}_1 ∧ -b^{66, 18}_0) c in CNF: c -b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ -p_1122 ∨ -b^{66, 18}_2 c -b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ -p_1122 ∨ -b^{66, 18}_1 c -b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ -p_1122 ∨ -b^{66, 18}_0 c in DIMACS: -17906 17907 -17908 -1122 -17909 0 -17906 17907 -17908 -1122 -17910 0 -17906 17907 -17908 -1122 -17911 0 c 0+1 --> 1 c (-b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ -b^{66, 17}_0 ∧ p_1122) -> (-b^{66, 18}_2 ∧ -b^{66, 18}_1 ∧ b^{66, 18}_0) c in CNF: c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ -p_1122 ∨ -b^{66, 18}_2 c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ -p_1122 ∨ -b^{66, 18}_1 c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ -p_1122 ∨ b^{66, 18}_0 c in DIMACS: 17906 17907 17908 -1122 -17909 0 17906 17907 17908 -1122 -17910 0 17906 17907 17908 -1122 17911 0 c 1+1 --> 2 c (-b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ b^{66, 17}_0 ∧ p_1122) -> (-b^{66, 18}_2 ∧ b^{66, 18}_1 ∧ -b^{66, 18}_0) c in CNF: c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ -p_1122 ∨ -b^{66, 18}_2 c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ -p_1122 ∨ b^{66, 18}_1 c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ -p_1122 ∨ -b^{66, 18}_0 c in DIMACS: 17906 17907 -17908 -1122 -17909 0 17906 17907 -17908 -1122 17910 0 17906 17907 -17908 -1122 -17911 0 c 2+1 --> break c (-b^{66, 17}_2 ∧ b^{66, 17}_1 ∧ -b^{66, 17}_0 ∧ p_1122) -> break c in CNF: c b^{66, 17}_2 ∨ -b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ -p_1122 ∨ break c in DIMACS: 17906 -17907 17908 -1122 1162 0 c 2-1 --> 1 c (-b^{66, 17}_2 ∧ b^{66, 17}_1 ∧ -b^{66, 17}_0 ∧ -p_1122) -> (-b^{66, 18}_2 ∧ -b^{66, 18}_1 ∧ b^{66, 18}_0) c in CNF: c b^{66, 17}_2 ∨ -b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ p_1122 ∨ -b^{66, 18}_2 c b^{66, 17}_2 ∨ -b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ p_1122 ∨ -b^{66, 18}_1 c b^{66, 17}_2 ∨ -b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ p_1122 ∨ b^{66, 18}_0 c in DIMACS: 17906 -17907 17908 1122 -17909 0 17906 -17907 17908 1122 -17910 0 17906 -17907 17908 1122 17911 0 c 1-1 --> 0 c (-b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ b^{66, 17}_0 ∧ -p_1122) -> (-b^{66, 18}_2 ∧ -b^{66, 18}_1 ∧ -b^{66, 18}_0) c in CNF: c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ p_1122 ∨ -b^{66, 18}_2 c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ p_1122 ∨ -b^{66, 18}_1 c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ p_1122 ∨ -b^{66, 18}_0 c in DIMACS: 17906 17907 -17908 1122 -17909 0 17906 17907 -17908 1122 -17910 0 17906 17907 -17908 1122 -17911 0 c 0-1 --> -1 c (-b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ -b^{66, 17}_0 ∧ -p_1122) -> ( b^{66, 18}_2 ∧ -b^{66, 18}_1 ∧ b^{66, 18}_0) c in CNF: c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ p_1122 ∨ b^{66, 18}_2 c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ p_1122 ∨ -b^{66, 18}_1 c b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ p_1122 ∨ b^{66, 18}_0 c in DIMACS: 17906 17907 17908 1122 17909 0 17906 17907 17908 1122 -17910 0 17906 17907 17908 1122 17911 0 c -1-1 --> -2 c ( b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ b^{66, 17}_0 ∧ -p_1122) -> ( b^{66, 18}_2 ∧ b^{66, 18}_1 ∧ -b^{66, 18}_0) c in CNF: c -b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ p_1122 ∨ b^{66, 18}_2 c -b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ p_1122 ∨ b^{66, 18}_1 c -b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ p_1122 ∨ -b^{66, 18}_0 c in DIMACS: -17906 17907 -17908 1122 17909 0 -17906 17907 -17908 1122 17910 0 -17906 17907 -17908 1122 -17911 0 c -2-1 --> break c ( b^{66, 17}_2 ∧ b^{66, 17}_1 ∧ -b^{66, 17}_0 ∧ -p_1122) -> break c in CNF: c -b^{66, 17}_2 ∨ -b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ p_1122 ∨ break c in DIMACS: -17906 -17907 17908 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{66, 17}_2 ∧ -b^{66, 17}_1 ∧ -b^{66, 17}_0 ∧ true) c in CNF: c -b^{66, 17}_2 ∨ b^{66, 17}_1 ∨ b^{66, 17}_0 ∨ false c in DIMACS: -17906 17907 17908 0 c 3 does not represent an automaton state. c -(-b^{66, 17}_2 ∧ b^{66, 17}_1 ∧ b^{66, 17}_0 ∧ true) c in CNF: c b^{66, 17}_2 ∨ -b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ false c in DIMACS: 17906 -17907 -17908 0 c -3 does not represent an automaton state. c -( b^{66, 17}_2 ∧ b^{66, 17}_1 ∧ b^{66, 17}_0 ∧ true) c in CNF: c -b^{66, 17}_2 ∨ -b^{66, 17}_1 ∨ -b^{66, 17}_0 ∨ false c in DIMACS: -17906 -17907 -17908 0 c INIT for k = 67 c -b^{67, 1}_2 c -b^{67, 1}_1 c -b^{67, 1}_0 c in DIMACS: -17912 0 -17913 0 -17914 0 c Transitions for k = 67 c i = 1 c -2+1 --> -1 c ( b^{67, 1}_2 ∧ b^{67, 1}_1 ∧ -b^{67, 1}_0 ∧ p_67) -> ( b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ b^{67, 2}_0) c in CNF: c -b^{67, 1}_2 ∨ -b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ -p_67 ∨ b^{67, 2}_2 c -b^{67, 1}_2 ∨ -b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ -p_67 ∨ -b^{67, 2}_1 c -b^{67, 1}_2 ∨ -b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ -p_67 ∨ b^{67, 2}_0 c in DIMACS: -17912 -17913 17914 -67 17915 0 -17912 -17913 17914 -67 -17916 0 -17912 -17913 17914 -67 17917 0 c -1+1 --> 0 c ( b^{67, 1}_2 ∧ -b^{67, 1}_1 ∧ b^{67, 1}_0 ∧ p_67) -> (-b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ -b^{67, 2}_0) c in CNF: c -b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ -p_67 ∨ -b^{67, 2}_2 c -b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ -p_67 ∨ -b^{67, 2}_1 c -b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ -p_67 ∨ -b^{67, 2}_0 c in DIMACS: -17912 17913 -17914 -67 -17915 0 -17912 17913 -17914 -67 -17916 0 -17912 17913 -17914 -67 -17917 0 c 0+1 --> 1 c (-b^{67, 1}_2 ∧ -b^{67, 1}_1 ∧ -b^{67, 1}_0 ∧ p_67) -> (-b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ b^{67, 2}_0) c in CNF: c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ -p_67 ∨ -b^{67, 2}_2 c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ -p_67 ∨ -b^{67, 2}_1 c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ -p_67 ∨ b^{67, 2}_0 c in DIMACS: 17912 17913 17914 -67 -17915 0 17912 17913 17914 -67 -17916 0 17912 17913 17914 -67 17917 0 c 1+1 --> 2 c (-b^{67, 1}_2 ∧ -b^{67, 1}_1 ∧ b^{67, 1}_0 ∧ p_67) -> (-b^{67, 2}_2 ∧ b^{67, 2}_1 ∧ -b^{67, 2}_0) c in CNF: c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ -p_67 ∨ -b^{67, 2}_2 c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ -p_67 ∨ b^{67, 2}_1 c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ -p_67 ∨ -b^{67, 2}_0 c in DIMACS: 17912 17913 -17914 -67 -17915 0 17912 17913 -17914 -67 17916 0 17912 17913 -17914 -67 -17917 0 c 2+1 --> break c (-b^{67, 1}_2 ∧ b^{67, 1}_1 ∧ -b^{67, 1}_0 ∧ p_67) -> break c in CNF: c b^{67, 1}_2 ∨ -b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ -p_67 ∨ break c in DIMACS: 17912 -17913 17914 -67 1162 0 c 2-1 --> 1 c (-b^{67, 1}_2 ∧ b^{67, 1}_1 ∧ -b^{67, 1}_0 ∧ -p_67) -> (-b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ b^{67, 2}_0) c in CNF: c b^{67, 1}_2 ∨ -b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ p_67 ∨ -b^{67, 2}_2 c b^{67, 1}_2 ∨ -b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ p_67 ∨ -b^{67, 2}_1 c b^{67, 1}_2 ∨ -b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ p_67 ∨ b^{67, 2}_0 c in DIMACS: 17912 -17913 17914 67 -17915 0 17912 -17913 17914 67 -17916 0 17912 -17913 17914 67 17917 0 c 1-1 --> 0 c (-b^{67, 1}_2 ∧ -b^{67, 1}_1 ∧ b^{67, 1}_0 ∧ -p_67) -> (-b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ -b^{67, 2}_0) c in CNF: c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ p_67 ∨ -b^{67, 2}_2 c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ p_67 ∨ -b^{67, 2}_1 c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ p_67 ∨ -b^{67, 2}_0 c in DIMACS: 17912 17913 -17914 67 -17915 0 17912 17913 -17914 67 -17916 0 17912 17913 -17914 67 -17917 0 c 0-1 --> -1 c (-b^{67, 1}_2 ∧ -b^{67, 1}_1 ∧ -b^{67, 1}_0 ∧ -p_67) -> ( b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ b^{67, 2}_0) c in CNF: c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ p_67 ∨ b^{67, 2}_2 c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ p_67 ∨ -b^{67, 2}_1 c b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ p_67 ∨ b^{67, 2}_0 c in DIMACS: 17912 17913 17914 67 17915 0 17912 17913 17914 67 -17916 0 17912 17913 17914 67 17917 0 c -1-1 --> -2 c ( b^{67, 1}_2 ∧ -b^{67, 1}_1 ∧ b^{67, 1}_0 ∧ -p_67) -> ( b^{67, 2}_2 ∧ b^{67, 2}_1 ∧ -b^{67, 2}_0) c in CNF: c -b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ p_67 ∨ b^{67, 2}_2 c -b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ p_67 ∨ b^{67, 2}_1 c -b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ p_67 ∨ -b^{67, 2}_0 c in DIMACS: -17912 17913 -17914 67 17915 0 -17912 17913 -17914 67 17916 0 -17912 17913 -17914 67 -17917 0 c -2-1 --> break c ( b^{67, 1}_2 ∧ b^{67, 1}_1 ∧ -b^{67, 1}_0 ∧ -p_67) -> break c in CNF: c -b^{67, 1}_2 ∨ -b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ p_67 ∨ break c in DIMACS: -17912 -17913 17914 67 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 1}_2 ∧ -b^{67, 1}_1 ∧ -b^{67, 1}_0 ∧ true) c in CNF: c -b^{67, 1}_2 ∨ b^{67, 1}_1 ∨ b^{67, 1}_0 ∨ false c in DIMACS: -17912 17913 17914 0 c 3 does not represent an automaton state. c -(-b^{67, 1}_2 ∧ b^{67, 1}_1 ∧ b^{67, 1}_0 ∧ true) c in CNF: c b^{67, 1}_2 ∨ -b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ false c in DIMACS: 17912 -17913 -17914 0 c -3 does not represent an automaton state. c -( b^{67, 1}_2 ∧ b^{67, 1}_1 ∧ b^{67, 1}_0 ∧ true) c in CNF: c -b^{67, 1}_2 ∨ -b^{67, 1}_1 ∨ -b^{67, 1}_0 ∨ false c in DIMACS: -17912 -17913 -17914 0 c i = 2 c -2+1 --> -1 c ( b^{67, 2}_2 ∧ b^{67, 2}_1 ∧ -b^{67, 2}_0 ∧ p_134) -> ( b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ b^{67, 3}_0) c in CNF: c -b^{67, 2}_2 ∨ -b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ -p_134 ∨ b^{67, 3}_2 c -b^{67, 2}_2 ∨ -b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ -p_134 ∨ -b^{67, 3}_1 c -b^{67, 2}_2 ∨ -b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ -p_134 ∨ b^{67, 3}_0 c in DIMACS: -17915 -17916 17917 -134 17918 0 -17915 -17916 17917 -134 -17919 0 -17915 -17916 17917 -134 17920 0 c -1+1 --> 0 c ( b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ b^{67, 2}_0 ∧ p_134) -> (-b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ -b^{67, 3}_0) c in CNF: c -b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ -p_134 ∨ -b^{67, 3}_2 c -b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ -p_134 ∨ -b^{67, 3}_1 c -b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ -p_134 ∨ -b^{67, 3}_0 c in DIMACS: -17915 17916 -17917 -134 -17918 0 -17915 17916 -17917 -134 -17919 0 -17915 17916 -17917 -134 -17920 0 c 0+1 --> 1 c (-b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ -b^{67, 2}_0 ∧ p_134) -> (-b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ b^{67, 3}_0) c in CNF: c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ -p_134 ∨ -b^{67, 3}_2 c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ -p_134 ∨ -b^{67, 3}_1 c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ -p_134 ∨ b^{67, 3}_0 c in DIMACS: 17915 17916 17917 -134 -17918 0 17915 17916 17917 -134 -17919 0 17915 17916 17917 -134 17920 0 c 1+1 --> 2 c (-b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ b^{67, 2}_0 ∧ p_134) -> (-b^{67, 3}_2 ∧ b^{67, 3}_1 ∧ -b^{67, 3}_0) c in CNF: c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ -p_134 ∨ -b^{67, 3}_2 c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ -p_134 ∨ b^{67, 3}_1 c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ -p_134 ∨ -b^{67, 3}_0 c in DIMACS: 17915 17916 -17917 -134 -17918 0 17915 17916 -17917 -134 17919 0 17915 17916 -17917 -134 -17920 0 c 2+1 --> break c (-b^{67, 2}_2 ∧ b^{67, 2}_1 ∧ -b^{67, 2}_0 ∧ p_134) -> break c in CNF: c b^{67, 2}_2 ∨ -b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ -p_134 ∨ break c in DIMACS: 17915 -17916 17917 -134 1162 0 c 2-1 --> 1 c (-b^{67, 2}_2 ∧ b^{67, 2}_1 ∧ -b^{67, 2}_0 ∧ -p_134) -> (-b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ b^{67, 3}_0) c in CNF: c b^{67, 2}_2 ∨ -b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ p_134 ∨ -b^{67, 3}_2 c b^{67, 2}_2 ∨ -b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ p_134 ∨ -b^{67, 3}_1 c b^{67, 2}_2 ∨ -b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ p_134 ∨ b^{67, 3}_0 c in DIMACS: 17915 -17916 17917 134 -17918 0 17915 -17916 17917 134 -17919 0 17915 -17916 17917 134 17920 0 c 1-1 --> 0 c (-b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ b^{67, 2}_0 ∧ -p_134) -> (-b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ -b^{67, 3}_0) c in CNF: c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ p_134 ∨ -b^{67, 3}_2 c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ p_134 ∨ -b^{67, 3}_1 c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ p_134 ∨ -b^{67, 3}_0 c in DIMACS: 17915 17916 -17917 134 -17918 0 17915 17916 -17917 134 -17919 0 17915 17916 -17917 134 -17920 0 c 0-1 --> -1 c (-b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ -b^{67, 2}_0 ∧ -p_134) -> ( b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ b^{67, 3}_0) c in CNF: c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ p_134 ∨ b^{67, 3}_2 c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ p_134 ∨ -b^{67, 3}_1 c b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ p_134 ∨ b^{67, 3}_0 c in DIMACS: 17915 17916 17917 134 17918 0 17915 17916 17917 134 -17919 0 17915 17916 17917 134 17920 0 c -1-1 --> -2 c ( b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ b^{67, 2}_0 ∧ -p_134) -> ( b^{67, 3}_2 ∧ b^{67, 3}_1 ∧ -b^{67, 3}_0) c in CNF: c -b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ p_134 ∨ b^{67, 3}_2 c -b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ p_134 ∨ b^{67, 3}_1 c -b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ p_134 ∨ -b^{67, 3}_0 c in DIMACS: -17915 17916 -17917 134 17918 0 -17915 17916 -17917 134 17919 0 -17915 17916 -17917 134 -17920 0 c -2-1 --> break c ( b^{67, 2}_2 ∧ b^{67, 2}_1 ∧ -b^{67, 2}_0 ∧ -p_134) -> break c in CNF: c -b^{67, 2}_2 ∨ -b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ p_134 ∨ break c in DIMACS: -17915 -17916 17917 134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 2}_2 ∧ -b^{67, 2}_1 ∧ -b^{67, 2}_0 ∧ true) c in CNF: c -b^{67, 2}_2 ∨ b^{67, 2}_1 ∨ b^{67, 2}_0 ∨ false c in DIMACS: -17915 17916 17917 0 c 3 does not represent an automaton state. c -(-b^{67, 2}_2 ∧ b^{67, 2}_1 ∧ b^{67, 2}_0 ∧ true) c in CNF: c b^{67, 2}_2 ∨ -b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ false c in DIMACS: 17915 -17916 -17917 0 c -3 does not represent an automaton state. c -( b^{67, 2}_2 ∧ b^{67, 2}_1 ∧ b^{67, 2}_0 ∧ true) c in CNF: c -b^{67, 2}_2 ∨ -b^{67, 2}_1 ∨ -b^{67, 2}_0 ∨ false c in DIMACS: -17915 -17916 -17917 0 c i = 3 c -2+1 --> -1 c ( b^{67, 3}_2 ∧ b^{67, 3}_1 ∧ -b^{67, 3}_0 ∧ p_201) -> ( b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ b^{67, 4}_0) c in CNF: c -b^{67, 3}_2 ∨ -b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ -p_201 ∨ b^{67, 4}_2 c -b^{67, 3}_2 ∨ -b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ -p_201 ∨ -b^{67, 4}_1 c -b^{67, 3}_2 ∨ -b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ -p_201 ∨ b^{67, 4}_0 c in DIMACS: -17918 -17919 17920 -201 17921 0 -17918 -17919 17920 -201 -17922 0 -17918 -17919 17920 -201 17923 0 c -1+1 --> 0 c ( b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ b^{67, 3}_0 ∧ p_201) -> (-b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ -b^{67, 4}_0) c in CNF: c -b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ -p_201 ∨ -b^{67, 4}_2 c -b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ -p_201 ∨ -b^{67, 4}_1 c -b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ -p_201 ∨ -b^{67, 4}_0 c in DIMACS: -17918 17919 -17920 -201 -17921 0 -17918 17919 -17920 -201 -17922 0 -17918 17919 -17920 -201 -17923 0 c 0+1 --> 1 c (-b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ -b^{67, 3}_0 ∧ p_201) -> (-b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ b^{67, 4}_0) c in CNF: c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ -p_201 ∨ -b^{67, 4}_2 c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ -p_201 ∨ -b^{67, 4}_1 c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ -p_201 ∨ b^{67, 4}_0 c in DIMACS: 17918 17919 17920 -201 -17921 0 17918 17919 17920 -201 -17922 0 17918 17919 17920 -201 17923 0 c 1+1 --> 2 c (-b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ b^{67, 3}_0 ∧ p_201) -> (-b^{67, 4}_2 ∧ b^{67, 4}_1 ∧ -b^{67, 4}_0) c in CNF: c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ -p_201 ∨ -b^{67, 4}_2 c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ -p_201 ∨ b^{67, 4}_1 c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ -p_201 ∨ -b^{67, 4}_0 c in DIMACS: 17918 17919 -17920 -201 -17921 0 17918 17919 -17920 -201 17922 0 17918 17919 -17920 -201 -17923 0 c 2+1 --> break c (-b^{67, 3}_2 ∧ b^{67, 3}_1 ∧ -b^{67, 3}_0 ∧ p_201) -> break c in CNF: c b^{67, 3}_2 ∨ -b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ -p_201 ∨ break c in DIMACS: 17918 -17919 17920 -201 1162 0 c 2-1 --> 1 c (-b^{67, 3}_2 ∧ b^{67, 3}_1 ∧ -b^{67, 3}_0 ∧ -p_201) -> (-b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ b^{67, 4}_0) c in CNF: c b^{67, 3}_2 ∨ -b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ p_201 ∨ -b^{67, 4}_2 c b^{67, 3}_2 ∨ -b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ p_201 ∨ -b^{67, 4}_1 c b^{67, 3}_2 ∨ -b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ p_201 ∨ b^{67, 4}_0 c in DIMACS: 17918 -17919 17920 201 -17921 0 17918 -17919 17920 201 -17922 0 17918 -17919 17920 201 17923 0 c 1-1 --> 0 c (-b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ b^{67, 3}_0 ∧ -p_201) -> (-b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ -b^{67, 4}_0) c in CNF: c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ p_201 ∨ -b^{67, 4}_2 c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ p_201 ∨ -b^{67, 4}_1 c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ p_201 ∨ -b^{67, 4}_0 c in DIMACS: 17918 17919 -17920 201 -17921 0 17918 17919 -17920 201 -17922 0 17918 17919 -17920 201 -17923 0 c 0-1 --> -1 c (-b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ -b^{67, 3}_0 ∧ -p_201) -> ( b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ b^{67, 4}_0) c in CNF: c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ p_201 ∨ b^{67, 4}_2 c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ p_201 ∨ -b^{67, 4}_1 c b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ p_201 ∨ b^{67, 4}_0 c in DIMACS: 17918 17919 17920 201 17921 0 17918 17919 17920 201 -17922 0 17918 17919 17920 201 17923 0 c -1-1 --> -2 c ( b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ b^{67, 3}_0 ∧ -p_201) -> ( b^{67, 4}_2 ∧ b^{67, 4}_1 ∧ -b^{67, 4}_0) c in CNF: c -b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ p_201 ∨ b^{67, 4}_2 c -b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ p_201 ∨ b^{67, 4}_1 c -b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ p_201 ∨ -b^{67, 4}_0 c in DIMACS: -17918 17919 -17920 201 17921 0 -17918 17919 -17920 201 17922 0 -17918 17919 -17920 201 -17923 0 c -2-1 --> break c ( b^{67, 3}_2 ∧ b^{67, 3}_1 ∧ -b^{67, 3}_0 ∧ -p_201) -> break c in CNF: c -b^{67, 3}_2 ∨ -b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ p_201 ∨ break c in DIMACS: -17918 -17919 17920 201 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 3}_2 ∧ -b^{67, 3}_1 ∧ -b^{67, 3}_0 ∧ true) c in CNF: c -b^{67, 3}_2 ∨ b^{67, 3}_1 ∨ b^{67, 3}_0 ∨ false c in DIMACS: -17918 17919 17920 0 c 3 does not represent an automaton state. c -(-b^{67, 3}_2 ∧ b^{67, 3}_1 ∧ b^{67, 3}_0 ∧ true) c in CNF: c b^{67, 3}_2 ∨ -b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ false c in DIMACS: 17918 -17919 -17920 0 c -3 does not represent an automaton state. c -( b^{67, 3}_2 ∧ b^{67, 3}_1 ∧ b^{67, 3}_0 ∧ true) c in CNF: c -b^{67, 3}_2 ∨ -b^{67, 3}_1 ∨ -b^{67, 3}_0 ∨ false c in DIMACS: -17918 -17919 -17920 0 c i = 4 c -2+1 --> -1 c ( b^{67, 4}_2 ∧ b^{67, 4}_1 ∧ -b^{67, 4}_0 ∧ p_268) -> ( b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ b^{67, 5}_0) c in CNF: c -b^{67, 4}_2 ∨ -b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ -p_268 ∨ b^{67, 5}_2 c -b^{67, 4}_2 ∨ -b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ -p_268 ∨ -b^{67, 5}_1 c -b^{67, 4}_2 ∨ -b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ -p_268 ∨ b^{67, 5}_0 c in DIMACS: -17921 -17922 17923 -268 17924 0 -17921 -17922 17923 -268 -17925 0 -17921 -17922 17923 -268 17926 0 c -1+1 --> 0 c ( b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ b^{67, 4}_0 ∧ p_268) -> (-b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ -b^{67, 5}_0) c in CNF: c -b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ -p_268 ∨ -b^{67, 5}_2 c -b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ -p_268 ∨ -b^{67, 5}_1 c -b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ -p_268 ∨ -b^{67, 5}_0 c in DIMACS: -17921 17922 -17923 -268 -17924 0 -17921 17922 -17923 -268 -17925 0 -17921 17922 -17923 -268 -17926 0 c 0+1 --> 1 c (-b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ -b^{67, 4}_0 ∧ p_268) -> (-b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ b^{67, 5}_0) c in CNF: c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ -p_268 ∨ -b^{67, 5}_2 c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ -p_268 ∨ -b^{67, 5}_1 c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ -p_268 ∨ b^{67, 5}_0 c in DIMACS: 17921 17922 17923 -268 -17924 0 17921 17922 17923 -268 -17925 0 17921 17922 17923 -268 17926 0 c 1+1 --> 2 c (-b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ b^{67, 4}_0 ∧ p_268) -> (-b^{67, 5}_2 ∧ b^{67, 5}_1 ∧ -b^{67, 5}_0) c in CNF: c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ -p_268 ∨ -b^{67, 5}_2 c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ -p_268 ∨ b^{67, 5}_1 c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ -p_268 ∨ -b^{67, 5}_0 c in DIMACS: 17921 17922 -17923 -268 -17924 0 17921 17922 -17923 -268 17925 0 17921 17922 -17923 -268 -17926 0 c 2+1 --> break c (-b^{67, 4}_2 ∧ b^{67, 4}_1 ∧ -b^{67, 4}_0 ∧ p_268) -> break c in CNF: c b^{67, 4}_2 ∨ -b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ -p_268 ∨ break c in DIMACS: 17921 -17922 17923 -268 1162 0 c 2-1 --> 1 c (-b^{67, 4}_2 ∧ b^{67, 4}_1 ∧ -b^{67, 4}_0 ∧ -p_268) -> (-b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ b^{67, 5}_0) c in CNF: c b^{67, 4}_2 ∨ -b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ p_268 ∨ -b^{67, 5}_2 c b^{67, 4}_2 ∨ -b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ p_268 ∨ -b^{67, 5}_1 c b^{67, 4}_2 ∨ -b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ p_268 ∨ b^{67, 5}_0 c in DIMACS: 17921 -17922 17923 268 -17924 0 17921 -17922 17923 268 -17925 0 17921 -17922 17923 268 17926 0 c 1-1 --> 0 c (-b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ b^{67, 4}_0 ∧ -p_268) -> (-b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ -b^{67, 5}_0) c in CNF: c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ p_268 ∨ -b^{67, 5}_2 c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ p_268 ∨ -b^{67, 5}_1 c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ p_268 ∨ -b^{67, 5}_0 c in DIMACS: 17921 17922 -17923 268 -17924 0 17921 17922 -17923 268 -17925 0 17921 17922 -17923 268 -17926 0 c 0-1 --> -1 c (-b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ -b^{67, 4}_0 ∧ -p_268) -> ( b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ b^{67, 5}_0) c in CNF: c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ p_268 ∨ b^{67, 5}_2 c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ p_268 ∨ -b^{67, 5}_1 c b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ p_268 ∨ b^{67, 5}_0 c in DIMACS: 17921 17922 17923 268 17924 0 17921 17922 17923 268 -17925 0 17921 17922 17923 268 17926 0 c -1-1 --> -2 c ( b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ b^{67, 4}_0 ∧ -p_268) -> ( b^{67, 5}_2 ∧ b^{67, 5}_1 ∧ -b^{67, 5}_0) c in CNF: c -b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ p_268 ∨ b^{67, 5}_2 c -b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ p_268 ∨ b^{67, 5}_1 c -b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ p_268 ∨ -b^{67, 5}_0 c in DIMACS: -17921 17922 -17923 268 17924 0 -17921 17922 -17923 268 17925 0 -17921 17922 -17923 268 -17926 0 c -2-1 --> break c ( b^{67, 4}_2 ∧ b^{67, 4}_1 ∧ -b^{67, 4}_0 ∧ -p_268) -> break c in CNF: c -b^{67, 4}_2 ∨ -b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ p_268 ∨ break c in DIMACS: -17921 -17922 17923 268 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 4}_2 ∧ -b^{67, 4}_1 ∧ -b^{67, 4}_0 ∧ true) c in CNF: c -b^{67, 4}_2 ∨ b^{67, 4}_1 ∨ b^{67, 4}_0 ∨ false c in DIMACS: -17921 17922 17923 0 c 3 does not represent an automaton state. c -(-b^{67, 4}_2 ∧ b^{67, 4}_1 ∧ b^{67, 4}_0 ∧ true) c in CNF: c b^{67, 4}_2 ∨ -b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ false c in DIMACS: 17921 -17922 -17923 0 c -3 does not represent an automaton state. c -( b^{67, 4}_2 ∧ b^{67, 4}_1 ∧ b^{67, 4}_0 ∧ true) c in CNF: c -b^{67, 4}_2 ∨ -b^{67, 4}_1 ∨ -b^{67, 4}_0 ∨ false c in DIMACS: -17921 -17922 -17923 0 c i = 5 c -2+1 --> -1 c ( b^{67, 5}_2 ∧ b^{67, 5}_1 ∧ -b^{67, 5}_0 ∧ p_335) -> ( b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ b^{67, 6}_0) c in CNF: c -b^{67, 5}_2 ∨ -b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ -p_335 ∨ b^{67, 6}_2 c -b^{67, 5}_2 ∨ -b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ -p_335 ∨ -b^{67, 6}_1 c -b^{67, 5}_2 ∨ -b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ -p_335 ∨ b^{67, 6}_0 c in DIMACS: -17924 -17925 17926 -335 17927 0 -17924 -17925 17926 -335 -17928 0 -17924 -17925 17926 -335 17929 0 c -1+1 --> 0 c ( b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ b^{67, 5}_0 ∧ p_335) -> (-b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ -b^{67, 6}_0) c in CNF: c -b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ -p_335 ∨ -b^{67, 6}_2 c -b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ -p_335 ∨ -b^{67, 6}_1 c -b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ -p_335 ∨ -b^{67, 6}_0 c in DIMACS: -17924 17925 -17926 -335 -17927 0 -17924 17925 -17926 -335 -17928 0 -17924 17925 -17926 -335 -17929 0 c 0+1 --> 1 c (-b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ -b^{67, 5}_0 ∧ p_335) -> (-b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ b^{67, 6}_0) c in CNF: c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ -p_335 ∨ -b^{67, 6}_2 c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ -p_335 ∨ -b^{67, 6}_1 c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ -p_335 ∨ b^{67, 6}_0 c in DIMACS: 17924 17925 17926 -335 -17927 0 17924 17925 17926 -335 -17928 0 17924 17925 17926 -335 17929 0 c 1+1 --> 2 c (-b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ b^{67, 5}_0 ∧ p_335) -> (-b^{67, 6}_2 ∧ b^{67, 6}_1 ∧ -b^{67, 6}_0) c in CNF: c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ -p_335 ∨ -b^{67, 6}_2 c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ -p_335 ∨ b^{67, 6}_1 c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ -p_335 ∨ -b^{67, 6}_0 c in DIMACS: 17924 17925 -17926 -335 -17927 0 17924 17925 -17926 -335 17928 0 17924 17925 -17926 -335 -17929 0 c 2+1 --> break c (-b^{67, 5}_2 ∧ b^{67, 5}_1 ∧ -b^{67, 5}_0 ∧ p_335) -> break c in CNF: c b^{67, 5}_2 ∨ -b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ -p_335 ∨ break c in DIMACS: 17924 -17925 17926 -335 1162 0 c 2-1 --> 1 c (-b^{67, 5}_2 ∧ b^{67, 5}_1 ∧ -b^{67, 5}_0 ∧ -p_335) -> (-b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ b^{67, 6}_0) c in CNF: c b^{67, 5}_2 ∨ -b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ p_335 ∨ -b^{67, 6}_2 c b^{67, 5}_2 ∨ -b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ p_335 ∨ -b^{67, 6}_1 c b^{67, 5}_2 ∨ -b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ p_335 ∨ b^{67, 6}_0 c in DIMACS: 17924 -17925 17926 335 -17927 0 17924 -17925 17926 335 -17928 0 17924 -17925 17926 335 17929 0 c 1-1 --> 0 c (-b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ b^{67, 5}_0 ∧ -p_335) -> (-b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ -b^{67, 6}_0) c in CNF: c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ p_335 ∨ -b^{67, 6}_2 c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ p_335 ∨ -b^{67, 6}_1 c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ p_335 ∨ -b^{67, 6}_0 c in DIMACS: 17924 17925 -17926 335 -17927 0 17924 17925 -17926 335 -17928 0 17924 17925 -17926 335 -17929 0 c 0-1 --> -1 c (-b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ -b^{67, 5}_0 ∧ -p_335) -> ( b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ b^{67, 6}_0) c in CNF: c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ p_335 ∨ b^{67, 6}_2 c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ p_335 ∨ -b^{67, 6}_1 c b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ p_335 ∨ b^{67, 6}_0 c in DIMACS: 17924 17925 17926 335 17927 0 17924 17925 17926 335 -17928 0 17924 17925 17926 335 17929 0 c -1-1 --> -2 c ( b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ b^{67, 5}_0 ∧ -p_335) -> ( b^{67, 6}_2 ∧ b^{67, 6}_1 ∧ -b^{67, 6}_0) c in CNF: c -b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ p_335 ∨ b^{67, 6}_2 c -b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ p_335 ∨ b^{67, 6}_1 c -b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ p_335 ∨ -b^{67, 6}_0 c in DIMACS: -17924 17925 -17926 335 17927 0 -17924 17925 -17926 335 17928 0 -17924 17925 -17926 335 -17929 0 c -2-1 --> break c ( b^{67, 5}_2 ∧ b^{67, 5}_1 ∧ -b^{67, 5}_0 ∧ -p_335) -> break c in CNF: c -b^{67, 5}_2 ∨ -b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ p_335 ∨ break c in DIMACS: -17924 -17925 17926 335 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 5}_2 ∧ -b^{67, 5}_1 ∧ -b^{67, 5}_0 ∧ true) c in CNF: c -b^{67, 5}_2 ∨ b^{67, 5}_1 ∨ b^{67, 5}_0 ∨ false c in DIMACS: -17924 17925 17926 0 c 3 does not represent an automaton state. c -(-b^{67, 5}_2 ∧ b^{67, 5}_1 ∧ b^{67, 5}_0 ∧ true) c in CNF: c b^{67, 5}_2 ∨ -b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ false c in DIMACS: 17924 -17925 -17926 0 c -3 does not represent an automaton state. c -( b^{67, 5}_2 ∧ b^{67, 5}_1 ∧ b^{67, 5}_0 ∧ true) c in CNF: c -b^{67, 5}_2 ∨ -b^{67, 5}_1 ∨ -b^{67, 5}_0 ∨ false c in DIMACS: -17924 -17925 -17926 0 c i = 6 c -2+1 --> -1 c ( b^{67, 6}_2 ∧ b^{67, 6}_1 ∧ -b^{67, 6}_0 ∧ p_402) -> ( b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ b^{67, 7}_0) c in CNF: c -b^{67, 6}_2 ∨ -b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ -p_402 ∨ b^{67, 7}_2 c -b^{67, 6}_2 ∨ -b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ -p_402 ∨ -b^{67, 7}_1 c -b^{67, 6}_2 ∨ -b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ -p_402 ∨ b^{67, 7}_0 c in DIMACS: -17927 -17928 17929 -402 17930 0 -17927 -17928 17929 -402 -17931 0 -17927 -17928 17929 -402 17932 0 c -1+1 --> 0 c ( b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ b^{67, 6}_0 ∧ p_402) -> (-b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ -b^{67, 7}_0) c in CNF: c -b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ -p_402 ∨ -b^{67, 7}_2 c -b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ -p_402 ∨ -b^{67, 7}_1 c -b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ -p_402 ∨ -b^{67, 7}_0 c in DIMACS: -17927 17928 -17929 -402 -17930 0 -17927 17928 -17929 -402 -17931 0 -17927 17928 -17929 -402 -17932 0 c 0+1 --> 1 c (-b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ -b^{67, 6}_0 ∧ p_402) -> (-b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ b^{67, 7}_0) c in CNF: c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ -p_402 ∨ -b^{67, 7}_2 c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ -p_402 ∨ -b^{67, 7}_1 c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ -p_402 ∨ b^{67, 7}_0 c in DIMACS: 17927 17928 17929 -402 -17930 0 17927 17928 17929 -402 -17931 0 17927 17928 17929 -402 17932 0 c 1+1 --> 2 c (-b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ b^{67, 6}_0 ∧ p_402) -> (-b^{67, 7}_2 ∧ b^{67, 7}_1 ∧ -b^{67, 7}_0) c in CNF: c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ -p_402 ∨ -b^{67, 7}_2 c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ -p_402 ∨ b^{67, 7}_1 c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ -p_402 ∨ -b^{67, 7}_0 c in DIMACS: 17927 17928 -17929 -402 -17930 0 17927 17928 -17929 -402 17931 0 17927 17928 -17929 -402 -17932 0 c 2+1 --> break c (-b^{67, 6}_2 ∧ b^{67, 6}_1 ∧ -b^{67, 6}_0 ∧ p_402) -> break c in CNF: c b^{67, 6}_2 ∨ -b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ -p_402 ∨ break c in DIMACS: 17927 -17928 17929 -402 1162 0 c 2-1 --> 1 c (-b^{67, 6}_2 ∧ b^{67, 6}_1 ∧ -b^{67, 6}_0 ∧ -p_402) -> (-b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ b^{67, 7}_0) c in CNF: c b^{67, 6}_2 ∨ -b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ p_402 ∨ -b^{67, 7}_2 c b^{67, 6}_2 ∨ -b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ p_402 ∨ -b^{67, 7}_1 c b^{67, 6}_2 ∨ -b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ p_402 ∨ b^{67, 7}_0 c in DIMACS: 17927 -17928 17929 402 -17930 0 17927 -17928 17929 402 -17931 0 17927 -17928 17929 402 17932 0 c 1-1 --> 0 c (-b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ b^{67, 6}_0 ∧ -p_402) -> (-b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ -b^{67, 7}_0) c in CNF: c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ p_402 ∨ -b^{67, 7}_2 c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ p_402 ∨ -b^{67, 7}_1 c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ p_402 ∨ -b^{67, 7}_0 c in DIMACS: 17927 17928 -17929 402 -17930 0 17927 17928 -17929 402 -17931 0 17927 17928 -17929 402 -17932 0 c 0-1 --> -1 c (-b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ -b^{67, 6}_0 ∧ -p_402) -> ( b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ b^{67, 7}_0) c in CNF: c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ p_402 ∨ b^{67, 7}_2 c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ p_402 ∨ -b^{67, 7}_1 c b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ p_402 ∨ b^{67, 7}_0 c in DIMACS: 17927 17928 17929 402 17930 0 17927 17928 17929 402 -17931 0 17927 17928 17929 402 17932 0 c -1-1 --> -2 c ( b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ b^{67, 6}_0 ∧ -p_402) -> ( b^{67, 7}_2 ∧ b^{67, 7}_1 ∧ -b^{67, 7}_0) c in CNF: c -b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ p_402 ∨ b^{67, 7}_2 c -b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ p_402 ∨ b^{67, 7}_1 c -b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ p_402 ∨ -b^{67, 7}_0 c in DIMACS: -17927 17928 -17929 402 17930 0 -17927 17928 -17929 402 17931 0 -17927 17928 -17929 402 -17932 0 c -2-1 --> break c ( b^{67, 6}_2 ∧ b^{67, 6}_1 ∧ -b^{67, 6}_0 ∧ -p_402) -> break c in CNF: c -b^{67, 6}_2 ∨ -b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ p_402 ∨ break c in DIMACS: -17927 -17928 17929 402 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 6}_2 ∧ -b^{67, 6}_1 ∧ -b^{67, 6}_0 ∧ true) c in CNF: c -b^{67, 6}_2 ∨ b^{67, 6}_1 ∨ b^{67, 6}_0 ∨ false c in DIMACS: -17927 17928 17929 0 c 3 does not represent an automaton state. c -(-b^{67, 6}_2 ∧ b^{67, 6}_1 ∧ b^{67, 6}_0 ∧ true) c in CNF: c b^{67, 6}_2 ∨ -b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ false c in DIMACS: 17927 -17928 -17929 0 c -3 does not represent an automaton state. c -( b^{67, 6}_2 ∧ b^{67, 6}_1 ∧ b^{67, 6}_0 ∧ true) c in CNF: c -b^{67, 6}_2 ∨ -b^{67, 6}_1 ∨ -b^{67, 6}_0 ∨ false c in DIMACS: -17927 -17928 -17929 0 c i = 7 c -2+1 --> -1 c ( b^{67, 7}_2 ∧ b^{67, 7}_1 ∧ -b^{67, 7}_0 ∧ p_469) -> ( b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ b^{67, 8}_0) c in CNF: c -b^{67, 7}_2 ∨ -b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ -p_469 ∨ b^{67, 8}_2 c -b^{67, 7}_2 ∨ -b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ -p_469 ∨ -b^{67, 8}_1 c -b^{67, 7}_2 ∨ -b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ -p_469 ∨ b^{67, 8}_0 c in DIMACS: -17930 -17931 17932 -469 17933 0 -17930 -17931 17932 -469 -17934 0 -17930 -17931 17932 -469 17935 0 c -1+1 --> 0 c ( b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ b^{67, 7}_0 ∧ p_469) -> (-b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ -b^{67, 8}_0) c in CNF: c -b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ -p_469 ∨ -b^{67, 8}_2 c -b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ -p_469 ∨ -b^{67, 8}_1 c -b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ -p_469 ∨ -b^{67, 8}_0 c in DIMACS: -17930 17931 -17932 -469 -17933 0 -17930 17931 -17932 -469 -17934 0 -17930 17931 -17932 -469 -17935 0 c 0+1 --> 1 c (-b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ -b^{67, 7}_0 ∧ p_469) -> (-b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ b^{67, 8}_0) c in CNF: c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ -p_469 ∨ -b^{67, 8}_2 c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ -p_469 ∨ -b^{67, 8}_1 c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ -p_469 ∨ b^{67, 8}_0 c in DIMACS: 17930 17931 17932 -469 -17933 0 17930 17931 17932 -469 -17934 0 17930 17931 17932 -469 17935 0 c 1+1 --> 2 c (-b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ b^{67, 7}_0 ∧ p_469) -> (-b^{67, 8}_2 ∧ b^{67, 8}_1 ∧ -b^{67, 8}_0) c in CNF: c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ -p_469 ∨ -b^{67, 8}_2 c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ -p_469 ∨ b^{67, 8}_1 c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ -p_469 ∨ -b^{67, 8}_0 c in DIMACS: 17930 17931 -17932 -469 -17933 0 17930 17931 -17932 -469 17934 0 17930 17931 -17932 -469 -17935 0 c 2+1 --> break c (-b^{67, 7}_2 ∧ b^{67, 7}_1 ∧ -b^{67, 7}_0 ∧ p_469) -> break c in CNF: c b^{67, 7}_2 ∨ -b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ -p_469 ∨ break c in DIMACS: 17930 -17931 17932 -469 1162 0 c 2-1 --> 1 c (-b^{67, 7}_2 ∧ b^{67, 7}_1 ∧ -b^{67, 7}_0 ∧ -p_469) -> (-b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ b^{67, 8}_0) c in CNF: c b^{67, 7}_2 ∨ -b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ p_469 ∨ -b^{67, 8}_2 c b^{67, 7}_2 ∨ -b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ p_469 ∨ -b^{67, 8}_1 c b^{67, 7}_2 ∨ -b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ p_469 ∨ b^{67, 8}_0 c in DIMACS: 17930 -17931 17932 469 -17933 0 17930 -17931 17932 469 -17934 0 17930 -17931 17932 469 17935 0 c 1-1 --> 0 c (-b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ b^{67, 7}_0 ∧ -p_469) -> (-b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ -b^{67, 8}_0) c in CNF: c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ p_469 ∨ -b^{67, 8}_2 c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ p_469 ∨ -b^{67, 8}_1 c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ p_469 ∨ -b^{67, 8}_0 c in DIMACS: 17930 17931 -17932 469 -17933 0 17930 17931 -17932 469 -17934 0 17930 17931 -17932 469 -17935 0 c 0-1 --> -1 c (-b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ -b^{67, 7}_0 ∧ -p_469) -> ( b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ b^{67, 8}_0) c in CNF: c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ p_469 ∨ b^{67, 8}_2 c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ p_469 ∨ -b^{67, 8}_1 c b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ p_469 ∨ b^{67, 8}_0 c in DIMACS: 17930 17931 17932 469 17933 0 17930 17931 17932 469 -17934 0 17930 17931 17932 469 17935 0 c -1-1 --> -2 c ( b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ b^{67, 7}_0 ∧ -p_469) -> ( b^{67, 8}_2 ∧ b^{67, 8}_1 ∧ -b^{67, 8}_0) c in CNF: c -b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ p_469 ∨ b^{67, 8}_2 c -b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ p_469 ∨ b^{67, 8}_1 c -b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ p_469 ∨ -b^{67, 8}_0 c in DIMACS: -17930 17931 -17932 469 17933 0 -17930 17931 -17932 469 17934 0 -17930 17931 -17932 469 -17935 0 c -2-1 --> break c ( b^{67, 7}_2 ∧ b^{67, 7}_1 ∧ -b^{67, 7}_0 ∧ -p_469) -> break c in CNF: c -b^{67, 7}_2 ∨ -b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ p_469 ∨ break c in DIMACS: -17930 -17931 17932 469 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 7}_2 ∧ -b^{67, 7}_1 ∧ -b^{67, 7}_0 ∧ true) c in CNF: c -b^{67, 7}_2 ∨ b^{67, 7}_1 ∨ b^{67, 7}_0 ∨ false c in DIMACS: -17930 17931 17932 0 c 3 does not represent an automaton state. c -(-b^{67, 7}_2 ∧ b^{67, 7}_1 ∧ b^{67, 7}_0 ∧ true) c in CNF: c b^{67, 7}_2 ∨ -b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ false c in DIMACS: 17930 -17931 -17932 0 c -3 does not represent an automaton state. c -( b^{67, 7}_2 ∧ b^{67, 7}_1 ∧ b^{67, 7}_0 ∧ true) c in CNF: c -b^{67, 7}_2 ∨ -b^{67, 7}_1 ∨ -b^{67, 7}_0 ∨ false c in DIMACS: -17930 -17931 -17932 0 c i = 8 c -2+1 --> -1 c ( b^{67, 8}_2 ∧ b^{67, 8}_1 ∧ -b^{67, 8}_0 ∧ p_536) -> ( b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ b^{67, 9}_0) c in CNF: c -b^{67, 8}_2 ∨ -b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ -p_536 ∨ b^{67, 9}_2 c -b^{67, 8}_2 ∨ -b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ -p_536 ∨ -b^{67, 9}_1 c -b^{67, 8}_2 ∨ -b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ -p_536 ∨ b^{67, 9}_0 c in DIMACS: -17933 -17934 17935 -536 17936 0 -17933 -17934 17935 -536 -17937 0 -17933 -17934 17935 -536 17938 0 c -1+1 --> 0 c ( b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ b^{67, 8}_0 ∧ p_536) -> (-b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ -b^{67, 9}_0) c in CNF: c -b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ -p_536 ∨ -b^{67, 9}_2 c -b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ -p_536 ∨ -b^{67, 9}_1 c -b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ -p_536 ∨ -b^{67, 9}_0 c in DIMACS: -17933 17934 -17935 -536 -17936 0 -17933 17934 -17935 -536 -17937 0 -17933 17934 -17935 -536 -17938 0 c 0+1 --> 1 c (-b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ -b^{67, 8}_0 ∧ p_536) -> (-b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ b^{67, 9}_0) c in CNF: c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ -p_536 ∨ -b^{67, 9}_2 c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ -p_536 ∨ -b^{67, 9}_1 c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ -p_536 ∨ b^{67, 9}_0 c in DIMACS: 17933 17934 17935 -536 -17936 0 17933 17934 17935 -536 -17937 0 17933 17934 17935 -536 17938 0 c 1+1 --> 2 c (-b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ b^{67, 8}_0 ∧ p_536) -> (-b^{67, 9}_2 ∧ b^{67, 9}_1 ∧ -b^{67, 9}_0) c in CNF: c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ -p_536 ∨ -b^{67, 9}_2 c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ -p_536 ∨ b^{67, 9}_1 c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ -p_536 ∨ -b^{67, 9}_0 c in DIMACS: 17933 17934 -17935 -536 -17936 0 17933 17934 -17935 -536 17937 0 17933 17934 -17935 -536 -17938 0 c 2+1 --> break c (-b^{67, 8}_2 ∧ b^{67, 8}_1 ∧ -b^{67, 8}_0 ∧ p_536) -> break c in CNF: c b^{67, 8}_2 ∨ -b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ -p_536 ∨ break c in DIMACS: 17933 -17934 17935 -536 1162 0 c 2-1 --> 1 c (-b^{67, 8}_2 ∧ b^{67, 8}_1 ∧ -b^{67, 8}_0 ∧ -p_536) -> (-b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ b^{67, 9}_0) c in CNF: c b^{67, 8}_2 ∨ -b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ p_536 ∨ -b^{67, 9}_2 c b^{67, 8}_2 ∨ -b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ p_536 ∨ -b^{67, 9}_1 c b^{67, 8}_2 ∨ -b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ p_536 ∨ b^{67, 9}_0 c in DIMACS: 17933 -17934 17935 536 -17936 0 17933 -17934 17935 536 -17937 0 17933 -17934 17935 536 17938 0 c 1-1 --> 0 c (-b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ b^{67, 8}_0 ∧ -p_536) -> (-b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ -b^{67, 9}_0) c in CNF: c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ p_536 ∨ -b^{67, 9}_2 c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ p_536 ∨ -b^{67, 9}_1 c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ p_536 ∨ -b^{67, 9}_0 c in DIMACS: 17933 17934 -17935 536 -17936 0 17933 17934 -17935 536 -17937 0 17933 17934 -17935 536 -17938 0 c 0-1 --> -1 c (-b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ -b^{67, 8}_0 ∧ -p_536) -> ( b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ b^{67, 9}_0) c in CNF: c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ p_536 ∨ b^{67, 9}_2 c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ p_536 ∨ -b^{67, 9}_1 c b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ p_536 ∨ b^{67, 9}_0 c in DIMACS: 17933 17934 17935 536 17936 0 17933 17934 17935 536 -17937 0 17933 17934 17935 536 17938 0 c -1-1 --> -2 c ( b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ b^{67, 8}_0 ∧ -p_536) -> ( b^{67, 9}_2 ∧ b^{67, 9}_1 ∧ -b^{67, 9}_0) c in CNF: c -b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ p_536 ∨ b^{67, 9}_2 c -b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ p_536 ∨ b^{67, 9}_1 c -b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ p_536 ∨ -b^{67, 9}_0 c in DIMACS: -17933 17934 -17935 536 17936 0 -17933 17934 -17935 536 17937 0 -17933 17934 -17935 536 -17938 0 c -2-1 --> break c ( b^{67, 8}_2 ∧ b^{67, 8}_1 ∧ -b^{67, 8}_0 ∧ -p_536) -> break c in CNF: c -b^{67, 8}_2 ∨ -b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ p_536 ∨ break c in DIMACS: -17933 -17934 17935 536 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 8}_2 ∧ -b^{67, 8}_1 ∧ -b^{67, 8}_0 ∧ true) c in CNF: c -b^{67, 8}_2 ∨ b^{67, 8}_1 ∨ b^{67, 8}_0 ∨ false c in DIMACS: -17933 17934 17935 0 c 3 does not represent an automaton state. c -(-b^{67, 8}_2 ∧ b^{67, 8}_1 ∧ b^{67, 8}_0 ∧ true) c in CNF: c b^{67, 8}_2 ∨ -b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ false c in DIMACS: 17933 -17934 -17935 0 c -3 does not represent an automaton state. c -( b^{67, 8}_2 ∧ b^{67, 8}_1 ∧ b^{67, 8}_0 ∧ true) c in CNF: c -b^{67, 8}_2 ∨ -b^{67, 8}_1 ∨ -b^{67, 8}_0 ∨ false c in DIMACS: -17933 -17934 -17935 0 c i = 9 c -2+1 --> -1 c ( b^{67, 9}_2 ∧ b^{67, 9}_1 ∧ -b^{67, 9}_0 ∧ p_603) -> ( b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ b^{67, 10}_0) c in CNF: c -b^{67, 9}_2 ∨ -b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ -p_603 ∨ b^{67, 10}_2 c -b^{67, 9}_2 ∨ -b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ -p_603 ∨ -b^{67, 10}_1 c -b^{67, 9}_2 ∨ -b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ -p_603 ∨ b^{67, 10}_0 c in DIMACS: -17936 -17937 17938 -603 17939 0 -17936 -17937 17938 -603 -17940 0 -17936 -17937 17938 -603 17941 0 c -1+1 --> 0 c ( b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ b^{67, 9}_0 ∧ p_603) -> (-b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ -b^{67, 10}_0) c in CNF: c -b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ -p_603 ∨ -b^{67, 10}_2 c -b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ -p_603 ∨ -b^{67, 10}_1 c -b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ -p_603 ∨ -b^{67, 10}_0 c in DIMACS: -17936 17937 -17938 -603 -17939 0 -17936 17937 -17938 -603 -17940 0 -17936 17937 -17938 -603 -17941 0 c 0+1 --> 1 c (-b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ -b^{67, 9}_0 ∧ p_603) -> (-b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ b^{67, 10}_0) c in CNF: c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ -p_603 ∨ -b^{67, 10}_2 c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ -p_603 ∨ -b^{67, 10}_1 c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ -p_603 ∨ b^{67, 10}_0 c in DIMACS: 17936 17937 17938 -603 -17939 0 17936 17937 17938 -603 -17940 0 17936 17937 17938 -603 17941 0 c 1+1 --> 2 c (-b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ b^{67, 9}_0 ∧ p_603) -> (-b^{67, 10}_2 ∧ b^{67, 10}_1 ∧ -b^{67, 10}_0) c in CNF: c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ -p_603 ∨ -b^{67, 10}_2 c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ -p_603 ∨ b^{67, 10}_1 c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ -p_603 ∨ -b^{67, 10}_0 c in DIMACS: 17936 17937 -17938 -603 -17939 0 17936 17937 -17938 -603 17940 0 17936 17937 -17938 -603 -17941 0 c 2+1 --> break c (-b^{67, 9}_2 ∧ b^{67, 9}_1 ∧ -b^{67, 9}_0 ∧ p_603) -> break c in CNF: c b^{67, 9}_2 ∨ -b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ -p_603 ∨ break c in DIMACS: 17936 -17937 17938 -603 1162 0 c 2-1 --> 1 c (-b^{67, 9}_2 ∧ b^{67, 9}_1 ∧ -b^{67, 9}_0 ∧ -p_603) -> (-b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ b^{67, 10}_0) c in CNF: c b^{67, 9}_2 ∨ -b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ p_603 ∨ -b^{67, 10}_2 c b^{67, 9}_2 ∨ -b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ p_603 ∨ -b^{67, 10}_1 c b^{67, 9}_2 ∨ -b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ p_603 ∨ b^{67, 10}_0 c in DIMACS: 17936 -17937 17938 603 -17939 0 17936 -17937 17938 603 -17940 0 17936 -17937 17938 603 17941 0 c 1-1 --> 0 c (-b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ b^{67, 9}_0 ∧ -p_603) -> (-b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ -b^{67, 10}_0) c in CNF: c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ p_603 ∨ -b^{67, 10}_2 c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ p_603 ∨ -b^{67, 10}_1 c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ p_603 ∨ -b^{67, 10}_0 c in DIMACS: 17936 17937 -17938 603 -17939 0 17936 17937 -17938 603 -17940 0 17936 17937 -17938 603 -17941 0 c 0-1 --> -1 c (-b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ -b^{67, 9}_0 ∧ -p_603) -> ( b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ b^{67, 10}_0) c in CNF: c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ p_603 ∨ b^{67, 10}_2 c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ p_603 ∨ -b^{67, 10}_1 c b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ p_603 ∨ b^{67, 10}_0 c in DIMACS: 17936 17937 17938 603 17939 0 17936 17937 17938 603 -17940 0 17936 17937 17938 603 17941 0 c -1-1 --> -2 c ( b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ b^{67, 9}_0 ∧ -p_603) -> ( b^{67, 10}_2 ∧ b^{67, 10}_1 ∧ -b^{67, 10}_0) c in CNF: c -b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ p_603 ∨ b^{67, 10}_2 c -b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ p_603 ∨ b^{67, 10}_1 c -b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ p_603 ∨ -b^{67, 10}_0 c in DIMACS: -17936 17937 -17938 603 17939 0 -17936 17937 -17938 603 17940 0 -17936 17937 -17938 603 -17941 0 c -2-1 --> break c ( b^{67, 9}_2 ∧ b^{67, 9}_1 ∧ -b^{67, 9}_0 ∧ -p_603) -> break c in CNF: c -b^{67, 9}_2 ∨ -b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ p_603 ∨ break c in DIMACS: -17936 -17937 17938 603 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 9}_2 ∧ -b^{67, 9}_1 ∧ -b^{67, 9}_0 ∧ true) c in CNF: c -b^{67, 9}_2 ∨ b^{67, 9}_1 ∨ b^{67, 9}_0 ∨ false c in DIMACS: -17936 17937 17938 0 c 3 does not represent an automaton state. c -(-b^{67, 9}_2 ∧ b^{67, 9}_1 ∧ b^{67, 9}_0 ∧ true) c in CNF: c b^{67, 9}_2 ∨ -b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ false c in DIMACS: 17936 -17937 -17938 0 c -3 does not represent an automaton state. c -( b^{67, 9}_2 ∧ b^{67, 9}_1 ∧ b^{67, 9}_0 ∧ true) c in CNF: c -b^{67, 9}_2 ∨ -b^{67, 9}_1 ∨ -b^{67, 9}_0 ∨ false c in DIMACS: -17936 -17937 -17938 0 c i = 10 c -2+1 --> -1 c ( b^{67, 10}_2 ∧ b^{67, 10}_1 ∧ -b^{67, 10}_0 ∧ p_670) -> ( b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ b^{67, 11}_0) c in CNF: c -b^{67, 10}_2 ∨ -b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ -p_670 ∨ b^{67, 11}_2 c -b^{67, 10}_2 ∨ -b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ -p_670 ∨ -b^{67, 11}_1 c -b^{67, 10}_2 ∨ -b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ -p_670 ∨ b^{67, 11}_0 c in DIMACS: -17939 -17940 17941 -670 17942 0 -17939 -17940 17941 -670 -17943 0 -17939 -17940 17941 -670 17944 0 c -1+1 --> 0 c ( b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ b^{67, 10}_0 ∧ p_670) -> (-b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ -b^{67, 11}_0) c in CNF: c -b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ -p_670 ∨ -b^{67, 11}_2 c -b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ -p_670 ∨ -b^{67, 11}_1 c -b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ -p_670 ∨ -b^{67, 11}_0 c in DIMACS: -17939 17940 -17941 -670 -17942 0 -17939 17940 -17941 -670 -17943 0 -17939 17940 -17941 -670 -17944 0 c 0+1 --> 1 c (-b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ -b^{67, 10}_0 ∧ p_670) -> (-b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ b^{67, 11}_0) c in CNF: c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ -p_670 ∨ -b^{67, 11}_2 c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ -p_670 ∨ -b^{67, 11}_1 c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ -p_670 ∨ b^{67, 11}_0 c in DIMACS: 17939 17940 17941 -670 -17942 0 17939 17940 17941 -670 -17943 0 17939 17940 17941 -670 17944 0 c 1+1 --> 2 c (-b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ b^{67, 10}_0 ∧ p_670) -> (-b^{67, 11}_2 ∧ b^{67, 11}_1 ∧ -b^{67, 11}_0) c in CNF: c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ -p_670 ∨ -b^{67, 11}_2 c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ -p_670 ∨ b^{67, 11}_1 c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ -p_670 ∨ -b^{67, 11}_0 c in DIMACS: 17939 17940 -17941 -670 -17942 0 17939 17940 -17941 -670 17943 0 17939 17940 -17941 -670 -17944 0 c 2+1 --> break c (-b^{67, 10}_2 ∧ b^{67, 10}_1 ∧ -b^{67, 10}_0 ∧ p_670) -> break c in CNF: c b^{67, 10}_2 ∨ -b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ -p_670 ∨ break c in DIMACS: 17939 -17940 17941 -670 1162 0 c 2-1 --> 1 c (-b^{67, 10}_2 ∧ b^{67, 10}_1 ∧ -b^{67, 10}_0 ∧ -p_670) -> (-b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ b^{67, 11}_0) c in CNF: c b^{67, 10}_2 ∨ -b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ p_670 ∨ -b^{67, 11}_2 c b^{67, 10}_2 ∨ -b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ p_670 ∨ -b^{67, 11}_1 c b^{67, 10}_2 ∨ -b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ p_670 ∨ b^{67, 11}_0 c in DIMACS: 17939 -17940 17941 670 -17942 0 17939 -17940 17941 670 -17943 0 17939 -17940 17941 670 17944 0 c 1-1 --> 0 c (-b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ b^{67, 10}_0 ∧ -p_670) -> (-b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ -b^{67, 11}_0) c in CNF: c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ p_670 ∨ -b^{67, 11}_2 c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ p_670 ∨ -b^{67, 11}_1 c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ p_670 ∨ -b^{67, 11}_0 c in DIMACS: 17939 17940 -17941 670 -17942 0 17939 17940 -17941 670 -17943 0 17939 17940 -17941 670 -17944 0 c 0-1 --> -1 c (-b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ -b^{67, 10}_0 ∧ -p_670) -> ( b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ b^{67, 11}_0) c in CNF: c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ p_670 ∨ b^{67, 11}_2 c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ p_670 ∨ -b^{67, 11}_1 c b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ p_670 ∨ b^{67, 11}_0 c in DIMACS: 17939 17940 17941 670 17942 0 17939 17940 17941 670 -17943 0 17939 17940 17941 670 17944 0 c -1-1 --> -2 c ( b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ b^{67, 10}_0 ∧ -p_670) -> ( b^{67, 11}_2 ∧ b^{67, 11}_1 ∧ -b^{67, 11}_0) c in CNF: c -b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ p_670 ∨ b^{67, 11}_2 c -b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ p_670 ∨ b^{67, 11}_1 c -b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ p_670 ∨ -b^{67, 11}_0 c in DIMACS: -17939 17940 -17941 670 17942 0 -17939 17940 -17941 670 17943 0 -17939 17940 -17941 670 -17944 0 c -2-1 --> break c ( b^{67, 10}_2 ∧ b^{67, 10}_1 ∧ -b^{67, 10}_0 ∧ -p_670) -> break c in CNF: c -b^{67, 10}_2 ∨ -b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ p_670 ∨ break c in DIMACS: -17939 -17940 17941 670 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 10}_2 ∧ -b^{67, 10}_1 ∧ -b^{67, 10}_0 ∧ true) c in CNF: c -b^{67, 10}_2 ∨ b^{67, 10}_1 ∨ b^{67, 10}_0 ∨ false c in DIMACS: -17939 17940 17941 0 c 3 does not represent an automaton state. c -(-b^{67, 10}_2 ∧ b^{67, 10}_1 ∧ b^{67, 10}_0 ∧ true) c in CNF: c b^{67, 10}_2 ∨ -b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ false c in DIMACS: 17939 -17940 -17941 0 c -3 does not represent an automaton state. c -( b^{67, 10}_2 ∧ b^{67, 10}_1 ∧ b^{67, 10}_0 ∧ true) c in CNF: c -b^{67, 10}_2 ∨ -b^{67, 10}_1 ∨ -b^{67, 10}_0 ∨ false c in DIMACS: -17939 -17940 -17941 0 c i = 11 c -2+1 --> -1 c ( b^{67, 11}_2 ∧ b^{67, 11}_1 ∧ -b^{67, 11}_0 ∧ p_737) -> ( b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ b^{67, 12}_0) c in CNF: c -b^{67, 11}_2 ∨ -b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ -p_737 ∨ b^{67, 12}_2 c -b^{67, 11}_2 ∨ -b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ -p_737 ∨ -b^{67, 12}_1 c -b^{67, 11}_2 ∨ -b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ -p_737 ∨ b^{67, 12}_0 c in DIMACS: -17942 -17943 17944 -737 17945 0 -17942 -17943 17944 -737 -17946 0 -17942 -17943 17944 -737 17947 0 c -1+1 --> 0 c ( b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ b^{67, 11}_0 ∧ p_737) -> (-b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ -b^{67, 12}_0) c in CNF: c -b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ -p_737 ∨ -b^{67, 12}_2 c -b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ -p_737 ∨ -b^{67, 12}_1 c -b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ -p_737 ∨ -b^{67, 12}_0 c in DIMACS: -17942 17943 -17944 -737 -17945 0 -17942 17943 -17944 -737 -17946 0 -17942 17943 -17944 -737 -17947 0 c 0+1 --> 1 c (-b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ -b^{67, 11}_0 ∧ p_737) -> (-b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ b^{67, 12}_0) c in CNF: c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ -p_737 ∨ -b^{67, 12}_2 c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ -p_737 ∨ -b^{67, 12}_1 c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ -p_737 ∨ b^{67, 12}_0 c in DIMACS: 17942 17943 17944 -737 -17945 0 17942 17943 17944 -737 -17946 0 17942 17943 17944 -737 17947 0 c 1+1 --> 2 c (-b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ b^{67, 11}_0 ∧ p_737) -> (-b^{67, 12}_2 ∧ b^{67, 12}_1 ∧ -b^{67, 12}_0) c in CNF: c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ -p_737 ∨ -b^{67, 12}_2 c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ -p_737 ∨ b^{67, 12}_1 c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ -p_737 ∨ -b^{67, 12}_0 c in DIMACS: 17942 17943 -17944 -737 -17945 0 17942 17943 -17944 -737 17946 0 17942 17943 -17944 -737 -17947 0 c 2+1 --> break c (-b^{67, 11}_2 ∧ b^{67, 11}_1 ∧ -b^{67, 11}_0 ∧ p_737) -> break c in CNF: c b^{67, 11}_2 ∨ -b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ -p_737 ∨ break c in DIMACS: 17942 -17943 17944 -737 1162 0 c 2-1 --> 1 c (-b^{67, 11}_2 ∧ b^{67, 11}_1 ∧ -b^{67, 11}_0 ∧ -p_737) -> (-b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ b^{67, 12}_0) c in CNF: c b^{67, 11}_2 ∨ -b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ p_737 ∨ -b^{67, 12}_2 c b^{67, 11}_2 ∨ -b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ p_737 ∨ -b^{67, 12}_1 c b^{67, 11}_2 ∨ -b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ p_737 ∨ b^{67, 12}_0 c in DIMACS: 17942 -17943 17944 737 -17945 0 17942 -17943 17944 737 -17946 0 17942 -17943 17944 737 17947 0 c 1-1 --> 0 c (-b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ b^{67, 11}_0 ∧ -p_737) -> (-b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ -b^{67, 12}_0) c in CNF: c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ p_737 ∨ -b^{67, 12}_2 c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ p_737 ∨ -b^{67, 12}_1 c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ p_737 ∨ -b^{67, 12}_0 c in DIMACS: 17942 17943 -17944 737 -17945 0 17942 17943 -17944 737 -17946 0 17942 17943 -17944 737 -17947 0 c 0-1 --> -1 c (-b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ -b^{67, 11}_0 ∧ -p_737) -> ( b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ b^{67, 12}_0) c in CNF: c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ p_737 ∨ b^{67, 12}_2 c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ p_737 ∨ -b^{67, 12}_1 c b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ p_737 ∨ b^{67, 12}_0 c in DIMACS: 17942 17943 17944 737 17945 0 17942 17943 17944 737 -17946 0 17942 17943 17944 737 17947 0 c -1-1 --> -2 c ( b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ b^{67, 11}_0 ∧ -p_737) -> ( b^{67, 12}_2 ∧ b^{67, 12}_1 ∧ -b^{67, 12}_0) c in CNF: c -b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ p_737 ∨ b^{67, 12}_2 c -b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ p_737 ∨ b^{67, 12}_1 c -b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ p_737 ∨ -b^{67, 12}_0 c in DIMACS: -17942 17943 -17944 737 17945 0 -17942 17943 -17944 737 17946 0 -17942 17943 -17944 737 -17947 0 c -2-1 --> break c ( b^{67, 11}_2 ∧ b^{67, 11}_1 ∧ -b^{67, 11}_0 ∧ -p_737) -> break c in CNF: c -b^{67, 11}_2 ∨ -b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ p_737 ∨ break c in DIMACS: -17942 -17943 17944 737 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 11}_2 ∧ -b^{67, 11}_1 ∧ -b^{67, 11}_0 ∧ true) c in CNF: c -b^{67, 11}_2 ∨ b^{67, 11}_1 ∨ b^{67, 11}_0 ∨ false c in DIMACS: -17942 17943 17944 0 c 3 does not represent an automaton state. c -(-b^{67, 11}_2 ∧ b^{67, 11}_1 ∧ b^{67, 11}_0 ∧ true) c in CNF: c b^{67, 11}_2 ∨ -b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ false c in DIMACS: 17942 -17943 -17944 0 c -3 does not represent an automaton state. c -( b^{67, 11}_2 ∧ b^{67, 11}_1 ∧ b^{67, 11}_0 ∧ true) c in CNF: c -b^{67, 11}_2 ∨ -b^{67, 11}_1 ∨ -b^{67, 11}_0 ∨ false c in DIMACS: -17942 -17943 -17944 0 c i = 12 c -2+1 --> -1 c ( b^{67, 12}_2 ∧ b^{67, 12}_1 ∧ -b^{67, 12}_0 ∧ p_804) -> ( b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ b^{67, 13}_0) c in CNF: c -b^{67, 12}_2 ∨ -b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ -p_804 ∨ b^{67, 13}_2 c -b^{67, 12}_2 ∨ -b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ -p_804 ∨ -b^{67, 13}_1 c -b^{67, 12}_2 ∨ -b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ -p_804 ∨ b^{67, 13}_0 c in DIMACS: -17945 -17946 17947 -804 17948 0 -17945 -17946 17947 -804 -17949 0 -17945 -17946 17947 -804 17950 0 c -1+1 --> 0 c ( b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ b^{67, 12}_0 ∧ p_804) -> (-b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ -b^{67, 13}_0) c in CNF: c -b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ -p_804 ∨ -b^{67, 13}_2 c -b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ -p_804 ∨ -b^{67, 13}_1 c -b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ -p_804 ∨ -b^{67, 13}_0 c in DIMACS: -17945 17946 -17947 -804 -17948 0 -17945 17946 -17947 -804 -17949 0 -17945 17946 -17947 -804 -17950 0 c 0+1 --> 1 c (-b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ -b^{67, 12}_0 ∧ p_804) -> (-b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ b^{67, 13}_0) c in CNF: c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ -p_804 ∨ -b^{67, 13}_2 c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ -p_804 ∨ -b^{67, 13}_1 c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ -p_804 ∨ b^{67, 13}_0 c in DIMACS: 17945 17946 17947 -804 -17948 0 17945 17946 17947 -804 -17949 0 17945 17946 17947 -804 17950 0 c 1+1 --> 2 c (-b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ b^{67, 12}_0 ∧ p_804) -> (-b^{67, 13}_2 ∧ b^{67, 13}_1 ∧ -b^{67, 13}_0) c in CNF: c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ -p_804 ∨ -b^{67, 13}_2 c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ -p_804 ∨ b^{67, 13}_1 c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ -p_804 ∨ -b^{67, 13}_0 c in DIMACS: 17945 17946 -17947 -804 -17948 0 17945 17946 -17947 -804 17949 0 17945 17946 -17947 -804 -17950 0 c 2+1 --> break c (-b^{67, 12}_2 ∧ b^{67, 12}_1 ∧ -b^{67, 12}_0 ∧ p_804) -> break c in CNF: c b^{67, 12}_2 ∨ -b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ -p_804 ∨ break c in DIMACS: 17945 -17946 17947 -804 1162 0 c 2-1 --> 1 c (-b^{67, 12}_2 ∧ b^{67, 12}_1 ∧ -b^{67, 12}_0 ∧ -p_804) -> (-b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ b^{67, 13}_0) c in CNF: c b^{67, 12}_2 ∨ -b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ p_804 ∨ -b^{67, 13}_2 c b^{67, 12}_2 ∨ -b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ p_804 ∨ -b^{67, 13}_1 c b^{67, 12}_2 ∨ -b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ p_804 ∨ b^{67, 13}_0 c in DIMACS: 17945 -17946 17947 804 -17948 0 17945 -17946 17947 804 -17949 0 17945 -17946 17947 804 17950 0 c 1-1 --> 0 c (-b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ b^{67, 12}_0 ∧ -p_804) -> (-b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ -b^{67, 13}_0) c in CNF: c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ p_804 ∨ -b^{67, 13}_2 c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ p_804 ∨ -b^{67, 13}_1 c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ p_804 ∨ -b^{67, 13}_0 c in DIMACS: 17945 17946 -17947 804 -17948 0 17945 17946 -17947 804 -17949 0 17945 17946 -17947 804 -17950 0 c 0-1 --> -1 c (-b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ -b^{67, 12}_0 ∧ -p_804) -> ( b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ b^{67, 13}_0) c in CNF: c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ p_804 ∨ b^{67, 13}_2 c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ p_804 ∨ -b^{67, 13}_1 c b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ p_804 ∨ b^{67, 13}_0 c in DIMACS: 17945 17946 17947 804 17948 0 17945 17946 17947 804 -17949 0 17945 17946 17947 804 17950 0 c -1-1 --> -2 c ( b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ b^{67, 12}_0 ∧ -p_804) -> ( b^{67, 13}_2 ∧ b^{67, 13}_1 ∧ -b^{67, 13}_0) c in CNF: c -b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ p_804 ∨ b^{67, 13}_2 c -b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ p_804 ∨ b^{67, 13}_1 c -b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ p_804 ∨ -b^{67, 13}_0 c in DIMACS: -17945 17946 -17947 804 17948 0 -17945 17946 -17947 804 17949 0 -17945 17946 -17947 804 -17950 0 c -2-1 --> break c ( b^{67, 12}_2 ∧ b^{67, 12}_1 ∧ -b^{67, 12}_0 ∧ -p_804) -> break c in CNF: c -b^{67, 12}_2 ∨ -b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ p_804 ∨ break c in DIMACS: -17945 -17946 17947 804 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 12}_2 ∧ -b^{67, 12}_1 ∧ -b^{67, 12}_0 ∧ true) c in CNF: c -b^{67, 12}_2 ∨ b^{67, 12}_1 ∨ b^{67, 12}_0 ∨ false c in DIMACS: -17945 17946 17947 0 c 3 does not represent an automaton state. c -(-b^{67, 12}_2 ∧ b^{67, 12}_1 ∧ b^{67, 12}_0 ∧ true) c in CNF: c b^{67, 12}_2 ∨ -b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ false c in DIMACS: 17945 -17946 -17947 0 c -3 does not represent an automaton state. c -( b^{67, 12}_2 ∧ b^{67, 12}_1 ∧ b^{67, 12}_0 ∧ true) c in CNF: c -b^{67, 12}_2 ∨ -b^{67, 12}_1 ∨ -b^{67, 12}_0 ∨ false c in DIMACS: -17945 -17946 -17947 0 c i = 13 c -2+1 --> -1 c ( b^{67, 13}_2 ∧ b^{67, 13}_1 ∧ -b^{67, 13}_0 ∧ p_871) -> ( b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ b^{67, 14}_0) c in CNF: c -b^{67, 13}_2 ∨ -b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ -p_871 ∨ b^{67, 14}_2 c -b^{67, 13}_2 ∨ -b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ -p_871 ∨ -b^{67, 14}_1 c -b^{67, 13}_2 ∨ -b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ -p_871 ∨ b^{67, 14}_0 c in DIMACS: -17948 -17949 17950 -871 17951 0 -17948 -17949 17950 -871 -17952 0 -17948 -17949 17950 -871 17953 0 c -1+1 --> 0 c ( b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ b^{67, 13}_0 ∧ p_871) -> (-b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ -b^{67, 14}_0) c in CNF: c -b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ -p_871 ∨ -b^{67, 14}_2 c -b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ -p_871 ∨ -b^{67, 14}_1 c -b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ -p_871 ∨ -b^{67, 14}_0 c in DIMACS: -17948 17949 -17950 -871 -17951 0 -17948 17949 -17950 -871 -17952 0 -17948 17949 -17950 -871 -17953 0 c 0+1 --> 1 c (-b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ -b^{67, 13}_0 ∧ p_871) -> (-b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ b^{67, 14}_0) c in CNF: c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ -p_871 ∨ -b^{67, 14}_2 c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ -p_871 ∨ -b^{67, 14}_1 c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ -p_871 ∨ b^{67, 14}_0 c in DIMACS: 17948 17949 17950 -871 -17951 0 17948 17949 17950 -871 -17952 0 17948 17949 17950 -871 17953 0 c 1+1 --> 2 c (-b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ b^{67, 13}_0 ∧ p_871) -> (-b^{67, 14}_2 ∧ b^{67, 14}_1 ∧ -b^{67, 14}_0) c in CNF: c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ -p_871 ∨ -b^{67, 14}_2 c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ -p_871 ∨ b^{67, 14}_1 c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ -p_871 ∨ -b^{67, 14}_0 c in DIMACS: 17948 17949 -17950 -871 -17951 0 17948 17949 -17950 -871 17952 0 17948 17949 -17950 -871 -17953 0 c 2+1 --> break c (-b^{67, 13}_2 ∧ b^{67, 13}_1 ∧ -b^{67, 13}_0 ∧ p_871) -> break c in CNF: c b^{67, 13}_2 ∨ -b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ -p_871 ∨ break c in DIMACS: 17948 -17949 17950 -871 1162 0 c 2-1 --> 1 c (-b^{67, 13}_2 ∧ b^{67, 13}_1 ∧ -b^{67, 13}_0 ∧ -p_871) -> (-b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ b^{67, 14}_0) c in CNF: c b^{67, 13}_2 ∨ -b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ p_871 ∨ -b^{67, 14}_2 c b^{67, 13}_2 ∨ -b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ p_871 ∨ -b^{67, 14}_1 c b^{67, 13}_2 ∨ -b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ p_871 ∨ b^{67, 14}_0 c in DIMACS: 17948 -17949 17950 871 -17951 0 17948 -17949 17950 871 -17952 0 17948 -17949 17950 871 17953 0 c 1-1 --> 0 c (-b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ b^{67, 13}_0 ∧ -p_871) -> (-b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ -b^{67, 14}_0) c in CNF: c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ p_871 ∨ -b^{67, 14}_2 c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ p_871 ∨ -b^{67, 14}_1 c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ p_871 ∨ -b^{67, 14}_0 c in DIMACS: 17948 17949 -17950 871 -17951 0 17948 17949 -17950 871 -17952 0 17948 17949 -17950 871 -17953 0 c 0-1 --> -1 c (-b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ -b^{67, 13}_0 ∧ -p_871) -> ( b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ b^{67, 14}_0) c in CNF: c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ p_871 ∨ b^{67, 14}_2 c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ p_871 ∨ -b^{67, 14}_1 c b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ p_871 ∨ b^{67, 14}_0 c in DIMACS: 17948 17949 17950 871 17951 0 17948 17949 17950 871 -17952 0 17948 17949 17950 871 17953 0 c -1-1 --> -2 c ( b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ b^{67, 13}_0 ∧ -p_871) -> ( b^{67, 14}_2 ∧ b^{67, 14}_1 ∧ -b^{67, 14}_0) c in CNF: c -b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ p_871 ∨ b^{67, 14}_2 c -b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ p_871 ∨ b^{67, 14}_1 c -b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ p_871 ∨ -b^{67, 14}_0 c in DIMACS: -17948 17949 -17950 871 17951 0 -17948 17949 -17950 871 17952 0 -17948 17949 -17950 871 -17953 0 c -2-1 --> break c ( b^{67, 13}_2 ∧ b^{67, 13}_1 ∧ -b^{67, 13}_0 ∧ -p_871) -> break c in CNF: c -b^{67, 13}_2 ∨ -b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ p_871 ∨ break c in DIMACS: -17948 -17949 17950 871 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 13}_2 ∧ -b^{67, 13}_1 ∧ -b^{67, 13}_0 ∧ true) c in CNF: c -b^{67, 13}_2 ∨ b^{67, 13}_1 ∨ b^{67, 13}_0 ∨ false c in DIMACS: -17948 17949 17950 0 c 3 does not represent an automaton state. c -(-b^{67, 13}_2 ∧ b^{67, 13}_1 ∧ b^{67, 13}_0 ∧ true) c in CNF: c b^{67, 13}_2 ∨ -b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ false c in DIMACS: 17948 -17949 -17950 0 c -3 does not represent an automaton state. c -( b^{67, 13}_2 ∧ b^{67, 13}_1 ∧ b^{67, 13}_0 ∧ true) c in CNF: c -b^{67, 13}_2 ∨ -b^{67, 13}_1 ∨ -b^{67, 13}_0 ∨ false c in DIMACS: -17948 -17949 -17950 0 c i = 14 c -2+1 --> -1 c ( b^{67, 14}_2 ∧ b^{67, 14}_1 ∧ -b^{67, 14}_0 ∧ p_938) -> ( b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ b^{67, 15}_0) c in CNF: c -b^{67, 14}_2 ∨ -b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ -p_938 ∨ b^{67, 15}_2 c -b^{67, 14}_2 ∨ -b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ -p_938 ∨ -b^{67, 15}_1 c -b^{67, 14}_2 ∨ -b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ -p_938 ∨ b^{67, 15}_0 c in DIMACS: -17951 -17952 17953 -938 17954 0 -17951 -17952 17953 -938 -17955 0 -17951 -17952 17953 -938 17956 0 c -1+1 --> 0 c ( b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ b^{67, 14}_0 ∧ p_938) -> (-b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ -b^{67, 15}_0) c in CNF: c -b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ -p_938 ∨ -b^{67, 15}_2 c -b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ -p_938 ∨ -b^{67, 15}_1 c -b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ -p_938 ∨ -b^{67, 15}_0 c in DIMACS: -17951 17952 -17953 -938 -17954 0 -17951 17952 -17953 -938 -17955 0 -17951 17952 -17953 -938 -17956 0 c 0+1 --> 1 c (-b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ -b^{67, 14}_0 ∧ p_938) -> (-b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ b^{67, 15}_0) c in CNF: c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ -p_938 ∨ -b^{67, 15}_2 c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ -p_938 ∨ -b^{67, 15}_1 c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ -p_938 ∨ b^{67, 15}_0 c in DIMACS: 17951 17952 17953 -938 -17954 0 17951 17952 17953 -938 -17955 0 17951 17952 17953 -938 17956 0 c 1+1 --> 2 c (-b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ b^{67, 14}_0 ∧ p_938) -> (-b^{67, 15}_2 ∧ b^{67, 15}_1 ∧ -b^{67, 15}_0) c in CNF: c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ -p_938 ∨ -b^{67, 15}_2 c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ -p_938 ∨ b^{67, 15}_1 c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ -p_938 ∨ -b^{67, 15}_0 c in DIMACS: 17951 17952 -17953 -938 -17954 0 17951 17952 -17953 -938 17955 0 17951 17952 -17953 -938 -17956 0 c 2+1 --> break c (-b^{67, 14}_2 ∧ b^{67, 14}_1 ∧ -b^{67, 14}_0 ∧ p_938) -> break c in CNF: c b^{67, 14}_2 ∨ -b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ -p_938 ∨ break c in DIMACS: 17951 -17952 17953 -938 1162 0 c 2-1 --> 1 c (-b^{67, 14}_2 ∧ b^{67, 14}_1 ∧ -b^{67, 14}_0 ∧ -p_938) -> (-b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ b^{67, 15}_0) c in CNF: c b^{67, 14}_2 ∨ -b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ p_938 ∨ -b^{67, 15}_2 c b^{67, 14}_2 ∨ -b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ p_938 ∨ -b^{67, 15}_1 c b^{67, 14}_2 ∨ -b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ p_938 ∨ b^{67, 15}_0 c in DIMACS: 17951 -17952 17953 938 -17954 0 17951 -17952 17953 938 -17955 0 17951 -17952 17953 938 17956 0 c 1-1 --> 0 c (-b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ b^{67, 14}_0 ∧ -p_938) -> (-b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ -b^{67, 15}_0) c in CNF: c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ p_938 ∨ -b^{67, 15}_2 c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ p_938 ∨ -b^{67, 15}_1 c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ p_938 ∨ -b^{67, 15}_0 c in DIMACS: 17951 17952 -17953 938 -17954 0 17951 17952 -17953 938 -17955 0 17951 17952 -17953 938 -17956 0 c 0-1 --> -1 c (-b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ -b^{67, 14}_0 ∧ -p_938) -> ( b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ b^{67, 15}_0) c in CNF: c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ p_938 ∨ b^{67, 15}_2 c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ p_938 ∨ -b^{67, 15}_1 c b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ p_938 ∨ b^{67, 15}_0 c in DIMACS: 17951 17952 17953 938 17954 0 17951 17952 17953 938 -17955 0 17951 17952 17953 938 17956 0 c -1-1 --> -2 c ( b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ b^{67, 14}_0 ∧ -p_938) -> ( b^{67, 15}_2 ∧ b^{67, 15}_1 ∧ -b^{67, 15}_0) c in CNF: c -b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ p_938 ∨ b^{67, 15}_2 c -b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ p_938 ∨ b^{67, 15}_1 c -b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ p_938 ∨ -b^{67, 15}_0 c in DIMACS: -17951 17952 -17953 938 17954 0 -17951 17952 -17953 938 17955 0 -17951 17952 -17953 938 -17956 0 c -2-1 --> break c ( b^{67, 14}_2 ∧ b^{67, 14}_1 ∧ -b^{67, 14}_0 ∧ -p_938) -> break c in CNF: c -b^{67, 14}_2 ∨ -b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ p_938 ∨ break c in DIMACS: -17951 -17952 17953 938 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 14}_2 ∧ -b^{67, 14}_1 ∧ -b^{67, 14}_0 ∧ true) c in CNF: c -b^{67, 14}_2 ∨ b^{67, 14}_1 ∨ b^{67, 14}_0 ∨ false c in DIMACS: -17951 17952 17953 0 c 3 does not represent an automaton state. c -(-b^{67, 14}_2 ∧ b^{67, 14}_1 ∧ b^{67, 14}_0 ∧ true) c in CNF: c b^{67, 14}_2 ∨ -b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ false c in DIMACS: 17951 -17952 -17953 0 c -3 does not represent an automaton state. c -( b^{67, 14}_2 ∧ b^{67, 14}_1 ∧ b^{67, 14}_0 ∧ true) c in CNF: c -b^{67, 14}_2 ∨ -b^{67, 14}_1 ∨ -b^{67, 14}_0 ∨ false c in DIMACS: -17951 -17952 -17953 0 c i = 15 c -2+1 --> -1 c ( b^{67, 15}_2 ∧ b^{67, 15}_1 ∧ -b^{67, 15}_0 ∧ p_1005) -> ( b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ b^{67, 16}_0) c in CNF: c -b^{67, 15}_2 ∨ -b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ -p_1005 ∨ b^{67, 16}_2 c -b^{67, 15}_2 ∨ -b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ -p_1005 ∨ -b^{67, 16}_1 c -b^{67, 15}_2 ∨ -b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ -p_1005 ∨ b^{67, 16}_0 c in DIMACS: -17954 -17955 17956 -1005 17957 0 -17954 -17955 17956 -1005 -17958 0 -17954 -17955 17956 -1005 17959 0 c -1+1 --> 0 c ( b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ b^{67, 15}_0 ∧ p_1005) -> (-b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ -b^{67, 16}_0) c in CNF: c -b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ -p_1005 ∨ -b^{67, 16}_2 c -b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ -p_1005 ∨ -b^{67, 16}_1 c -b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ -p_1005 ∨ -b^{67, 16}_0 c in DIMACS: -17954 17955 -17956 -1005 -17957 0 -17954 17955 -17956 -1005 -17958 0 -17954 17955 -17956 -1005 -17959 0 c 0+1 --> 1 c (-b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ -b^{67, 15}_0 ∧ p_1005) -> (-b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ b^{67, 16}_0) c in CNF: c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ -p_1005 ∨ -b^{67, 16}_2 c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ -p_1005 ∨ -b^{67, 16}_1 c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ -p_1005 ∨ b^{67, 16}_0 c in DIMACS: 17954 17955 17956 -1005 -17957 0 17954 17955 17956 -1005 -17958 0 17954 17955 17956 -1005 17959 0 c 1+1 --> 2 c (-b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ b^{67, 15}_0 ∧ p_1005) -> (-b^{67, 16}_2 ∧ b^{67, 16}_1 ∧ -b^{67, 16}_0) c in CNF: c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ -p_1005 ∨ -b^{67, 16}_2 c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ -p_1005 ∨ b^{67, 16}_1 c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ -p_1005 ∨ -b^{67, 16}_0 c in DIMACS: 17954 17955 -17956 -1005 -17957 0 17954 17955 -17956 -1005 17958 0 17954 17955 -17956 -1005 -17959 0 c 2+1 --> break c (-b^{67, 15}_2 ∧ b^{67, 15}_1 ∧ -b^{67, 15}_0 ∧ p_1005) -> break c in CNF: c b^{67, 15}_2 ∨ -b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ -p_1005 ∨ break c in DIMACS: 17954 -17955 17956 -1005 1162 0 c 2-1 --> 1 c (-b^{67, 15}_2 ∧ b^{67, 15}_1 ∧ -b^{67, 15}_0 ∧ -p_1005) -> (-b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ b^{67, 16}_0) c in CNF: c b^{67, 15}_2 ∨ -b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ p_1005 ∨ -b^{67, 16}_2 c b^{67, 15}_2 ∨ -b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ p_1005 ∨ -b^{67, 16}_1 c b^{67, 15}_2 ∨ -b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ p_1005 ∨ b^{67, 16}_0 c in DIMACS: 17954 -17955 17956 1005 -17957 0 17954 -17955 17956 1005 -17958 0 17954 -17955 17956 1005 17959 0 c 1-1 --> 0 c (-b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ b^{67, 15}_0 ∧ -p_1005) -> (-b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ -b^{67, 16}_0) c in CNF: c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ p_1005 ∨ -b^{67, 16}_2 c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ p_1005 ∨ -b^{67, 16}_1 c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ p_1005 ∨ -b^{67, 16}_0 c in DIMACS: 17954 17955 -17956 1005 -17957 0 17954 17955 -17956 1005 -17958 0 17954 17955 -17956 1005 -17959 0 c 0-1 --> -1 c (-b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ -b^{67, 15}_0 ∧ -p_1005) -> ( b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ b^{67, 16}_0) c in CNF: c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ p_1005 ∨ b^{67, 16}_2 c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ p_1005 ∨ -b^{67, 16}_1 c b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ p_1005 ∨ b^{67, 16}_0 c in DIMACS: 17954 17955 17956 1005 17957 0 17954 17955 17956 1005 -17958 0 17954 17955 17956 1005 17959 0 c -1-1 --> -2 c ( b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ b^{67, 15}_0 ∧ -p_1005) -> ( b^{67, 16}_2 ∧ b^{67, 16}_1 ∧ -b^{67, 16}_0) c in CNF: c -b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ p_1005 ∨ b^{67, 16}_2 c -b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ p_1005 ∨ b^{67, 16}_1 c -b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ p_1005 ∨ -b^{67, 16}_0 c in DIMACS: -17954 17955 -17956 1005 17957 0 -17954 17955 -17956 1005 17958 0 -17954 17955 -17956 1005 -17959 0 c -2-1 --> break c ( b^{67, 15}_2 ∧ b^{67, 15}_1 ∧ -b^{67, 15}_0 ∧ -p_1005) -> break c in CNF: c -b^{67, 15}_2 ∨ -b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ p_1005 ∨ break c in DIMACS: -17954 -17955 17956 1005 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 15}_2 ∧ -b^{67, 15}_1 ∧ -b^{67, 15}_0 ∧ true) c in CNF: c -b^{67, 15}_2 ∨ b^{67, 15}_1 ∨ b^{67, 15}_0 ∨ false c in DIMACS: -17954 17955 17956 0 c 3 does not represent an automaton state. c -(-b^{67, 15}_2 ∧ b^{67, 15}_1 ∧ b^{67, 15}_0 ∧ true) c in CNF: c b^{67, 15}_2 ∨ -b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ false c in DIMACS: 17954 -17955 -17956 0 c -3 does not represent an automaton state. c -( b^{67, 15}_2 ∧ b^{67, 15}_1 ∧ b^{67, 15}_0 ∧ true) c in CNF: c -b^{67, 15}_2 ∨ -b^{67, 15}_1 ∨ -b^{67, 15}_0 ∨ false c in DIMACS: -17954 -17955 -17956 0 c i = 16 c -2+1 --> -1 c ( b^{67, 16}_2 ∧ b^{67, 16}_1 ∧ -b^{67, 16}_0 ∧ p_1072) -> ( b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ b^{67, 17}_0) c in CNF: c -b^{67, 16}_2 ∨ -b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ -p_1072 ∨ b^{67, 17}_2 c -b^{67, 16}_2 ∨ -b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ -p_1072 ∨ -b^{67, 17}_1 c -b^{67, 16}_2 ∨ -b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ -p_1072 ∨ b^{67, 17}_0 c in DIMACS: -17957 -17958 17959 -1072 17960 0 -17957 -17958 17959 -1072 -17961 0 -17957 -17958 17959 -1072 17962 0 c -1+1 --> 0 c ( b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ b^{67, 16}_0 ∧ p_1072) -> (-b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ -b^{67, 17}_0) c in CNF: c -b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ -p_1072 ∨ -b^{67, 17}_2 c -b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ -p_1072 ∨ -b^{67, 17}_1 c -b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ -p_1072 ∨ -b^{67, 17}_0 c in DIMACS: -17957 17958 -17959 -1072 -17960 0 -17957 17958 -17959 -1072 -17961 0 -17957 17958 -17959 -1072 -17962 0 c 0+1 --> 1 c (-b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ -b^{67, 16}_0 ∧ p_1072) -> (-b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ b^{67, 17}_0) c in CNF: c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ -p_1072 ∨ -b^{67, 17}_2 c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ -p_1072 ∨ -b^{67, 17}_1 c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ -p_1072 ∨ b^{67, 17}_0 c in DIMACS: 17957 17958 17959 -1072 -17960 0 17957 17958 17959 -1072 -17961 0 17957 17958 17959 -1072 17962 0 c 1+1 --> 2 c (-b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ b^{67, 16}_0 ∧ p_1072) -> (-b^{67, 17}_2 ∧ b^{67, 17}_1 ∧ -b^{67, 17}_0) c in CNF: c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ -p_1072 ∨ -b^{67, 17}_2 c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ -p_1072 ∨ b^{67, 17}_1 c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ -p_1072 ∨ -b^{67, 17}_0 c in DIMACS: 17957 17958 -17959 -1072 -17960 0 17957 17958 -17959 -1072 17961 0 17957 17958 -17959 -1072 -17962 0 c 2+1 --> break c (-b^{67, 16}_2 ∧ b^{67, 16}_1 ∧ -b^{67, 16}_0 ∧ p_1072) -> break c in CNF: c b^{67, 16}_2 ∨ -b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ -p_1072 ∨ break c in DIMACS: 17957 -17958 17959 -1072 1162 0 c 2-1 --> 1 c (-b^{67, 16}_2 ∧ b^{67, 16}_1 ∧ -b^{67, 16}_0 ∧ -p_1072) -> (-b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ b^{67, 17}_0) c in CNF: c b^{67, 16}_2 ∨ -b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ p_1072 ∨ -b^{67, 17}_2 c b^{67, 16}_2 ∨ -b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ p_1072 ∨ -b^{67, 17}_1 c b^{67, 16}_2 ∨ -b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ p_1072 ∨ b^{67, 17}_0 c in DIMACS: 17957 -17958 17959 1072 -17960 0 17957 -17958 17959 1072 -17961 0 17957 -17958 17959 1072 17962 0 c 1-1 --> 0 c (-b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ b^{67, 16}_0 ∧ -p_1072) -> (-b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ -b^{67, 17}_0) c in CNF: c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ p_1072 ∨ -b^{67, 17}_2 c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ p_1072 ∨ -b^{67, 17}_1 c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ p_1072 ∨ -b^{67, 17}_0 c in DIMACS: 17957 17958 -17959 1072 -17960 0 17957 17958 -17959 1072 -17961 0 17957 17958 -17959 1072 -17962 0 c 0-1 --> -1 c (-b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ -b^{67, 16}_0 ∧ -p_1072) -> ( b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ b^{67, 17}_0) c in CNF: c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ p_1072 ∨ b^{67, 17}_2 c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ p_1072 ∨ -b^{67, 17}_1 c b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ p_1072 ∨ b^{67, 17}_0 c in DIMACS: 17957 17958 17959 1072 17960 0 17957 17958 17959 1072 -17961 0 17957 17958 17959 1072 17962 0 c -1-1 --> -2 c ( b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ b^{67, 16}_0 ∧ -p_1072) -> ( b^{67, 17}_2 ∧ b^{67, 17}_1 ∧ -b^{67, 17}_0) c in CNF: c -b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ p_1072 ∨ b^{67, 17}_2 c -b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ p_1072 ∨ b^{67, 17}_1 c -b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ p_1072 ∨ -b^{67, 17}_0 c in DIMACS: -17957 17958 -17959 1072 17960 0 -17957 17958 -17959 1072 17961 0 -17957 17958 -17959 1072 -17962 0 c -2-1 --> break c ( b^{67, 16}_2 ∧ b^{67, 16}_1 ∧ -b^{67, 16}_0 ∧ -p_1072) -> break c in CNF: c -b^{67, 16}_2 ∨ -b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ p_1072 ∨ break c in DIMACS: -17957 -17958 17959 1072 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 16}_2 ∧ -b^{67, 16}_1 ∧ -b^{67, 16}_0 ∧ true) c in CNF: c -b^{67, 16}_2 ∨ b^{67, 16}_1 ∨ b^{67, 16}_0 ∨ false c in DIMACS: -17957 17958 17959 0 c 3 does not represent an automaton state. c -(-b^{67, 16}_2 ∧ b^{67, 16}_1 ∧ b^{67, 16}_0 ∧ true) c in CNF: c b^{67, 16}_2 ∨ -b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ false c in DIMACS: 17957 -17958 -17959 0 c -3 does not represent an automaton state. c -( b^{67, 16}_2 ∧ b^{67, 16}_1 ∧ b^{67, 16}_0 ∧ true) c in CNF: c -b^{67, 16}_2 ∨ -b^{67, 16}_1 ∨ -b^{67, 16}_0 ∨ false c in DIMACS: -17957 -17958 -17959 0 c i = 17 c -2+1 --> -1 c ( b^{67, 17}_2 ∧ b^{67, 17}_1 ∧ -b^{67, 17}_0 ∧ p_1139) -> ( b^{67, 18}_2 ∧ -b^{67, 18}_1 ∧ b^{67, 18}_0) c in CNF: c -b^{67, 17}_2 ∨ -b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ -p_1139 ∨ b^{67, 18}_2 c -b^{67, 17}_2 ∨ -b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ -p_1139 ∨ -b^{67, 18}_1 c -b^{67, 17}_2 ∨ -b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ -p_1139 ∨ b^{67, 18}_0 c in DIMACS: -17960 -17961 17962 -1139 17963 0 -17960 -17961 17962 -1139 -17964 0 -17960 -17961 17962 -1139 17965 0 c -1+1 --> 0 c ( b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ b^{67, 17}_0 ∧ p_1139) -> (-b^{67, 18}_2 ∧ -b^{67, 18}_1 ∧ -b^{67, 18}_0) c in CNF: c -b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ -p_1139 ∨ -b^{67, 18}_2 c -b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ -p_1139 ∨ -b^{67, 18}_1 c -b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ -p_1139 ∨ -b^{67, 18}_0 c in DIMACS: -17960 17961 -17962 -1139 -17963 0 -17960 17961 -17962 -1139 -17964 0 -17960 17961 -17962 -1139 -17965 0 c 0+1 --> 1 c (-b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ -b^{67, 17}_0 ∧ p_1139) -> (-b^{67, 18}_2 ∧ -b^{67, 18}_1 ∧ b^{67, 18}_0) c in CNF: c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ -p_1139 ∨ -b^{67, 18}_2 c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ -p_1139 ∨ -b^{67, 18}_1 c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ -p_1139 ∨ b^{67, 18}_0 c in DIMACS: 17960 17961 17962 -1139 -17963 0 17960 17961 17962 -1139 -17964 0 17960 17961 17962 -1139 17965 0 c 1+1 --> 2 c (-b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ b^{67, 17}_0 ∧ p_1139) -> (-b^{67, 18}_2 ∧ b^{67, 18}_1 ∧ -b^{67, 18}_0) c in CNF: c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ -p_1139 ∨ -b^{67, 18}_2 c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ -p_1139 ∨ b^{67, 18}_1 c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ -p_1139 ∨ -b^{67, 18}_0 c in DIMACS: 17960 17961 -17962 -1139 -17963 0 17960 17961 -17962 -1139 17964 0 17960 17961 -17962 -1139 -17965 0 c 2+1 --> break c (-b^{67, 17}_2 ∧ b^{67, 17}_1 ∧ -b^{67, 17}_0 ∧ p_1139) -> break c in CNF: c b^{67, 17}_2 ∨ -b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ -p_1139 ∨ break c in DIMACS: 17960 -17961 17962 -1139 1162 0 c 2-1 --> 1 c (-b^{67, 17}_2 ∧ b^{67, 17}_1 ∧ -b^{67, 17}_0 ∧ -p_1139) -> (-b^{67, 18}_2 ∧ -b^{67, 18}_1 ∧ b^{67, 18}_0) c in CNF: c b^{67, 17}_2 ∨ -b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ p_1139 ∨ -b^{67, 18}_2 c b^{67, 17}_2 ∨ -b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ p_1139 ∨ -b^{67, 18}_1 c b^{67, 17}_2 ∨ -b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ p_1139 ∨ b^{67, 18}_0 c in DIMACS: 17960 -17961 17962 1139 -17963 0 17960 -17961 17962 1139 -17964 0 17960 -17961 17962 1139 17965 0 c 1-1 --> 0 c (-b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ b^{67, 17}_0 ∧ -p_1139) -> (-b^{67, 18}_2 ∧ -b^{67, 18}_1 ∧ -b^{67, 18}_0) c in CNF: c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ p_1139 ∨ -b^{67, 18}_2 c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ p_1139 ∨ -b^{67, 18}_1 c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ p_1139 ∨ -b^{67, 18}_0 c in DIMACS: 17960 17961 -17962 1139 -17963 0 17960 17961 -17962 1139 -17964 0 17960 17961 -17962 1139 -17965 0 c 0-1 --> -1 c (-b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ -b^{67, 17}_0 ∧ -p_1139) -> ( b^{67, 18}_2 ∧ -b^{67, 18}_1 ∧ b^{67, 18}_0) c in CNF: c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ p_1139 ∨ b^{67, 18}_2 c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ p_1139 ∨ -b^{67, 18}_1 c b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ p_1139 ∨ b^{67, 18}_0 c in DIMACS: 17960 17961 17962 1139 17963 0 17960 17961 17962 1139 -17964 0 17960 17961 17962 1139 17965 0 c -1-1 --> -2 c ( b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ b^{67, 17}_0 ∧ -p_1139) -> ( b^{67, 18}_2 ∧ b^{67, 18}_1 ∧ -b^{67, 18}_0) c in CNF: c -b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ p_1139 ∨ b^{67, 18}_2 c -b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ p_1139 ∨ b^{67, 18}_1 c -b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ p_1139 ∨ -b^{67, 18}_0 c in DIMACS: -17960 17961 -17962 1139 17963 0 -17960 17961 -17962 1139 17964 0 -17960 17961 -17962 1139 -17965 0 c -2-1 --> break c ( b^{67, 17}_2 ∧ b^{67, 17}_1 ∧ -b^{67, 17}_0 ∧ -p_1139) -> break c in CNF: c -b^{67, 17}_2 ∨ -b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ p_1139 ∨ break c in DIMACS: -17960 -17961 17962 1139 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{67, 17}_2 ∧ -b^{67, 17}_1 ∧ -b^{67, 17}_0 ∧ true) c in CNF: c -b^{67, 17}_2 ∨ b^{67, 17}_1 ∨ b^{67, 17}_0 ∨ false c in DIMACS: -17960 17961 17962 0 c 3 does not represent an automaton state. c -(-b^{67, 17}_2 ∧ b^{67, 17}_1 ∧ b^{67, 17}_0 ∧ true) c in CNF: c b^{67, 17}_2 ∨ -b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ false c in DIMACS: 17960 -17961 -17962 0 c -3 does not represent an automaton state. c -( b^{67, 17}_2 ∧ b^{67, 17}_1 ∧ b^{67, 17}_0 ∧ true) c in CNF: c -b^{67, 17}_2 ∨ -b^{67, 17}_1 ∨ -b^{67, 17}_0 ∨ false c in DIMACS: -17960 -17961 -17962 0 c INIT for k = 68 c -b^{68, 1}_2 c -b^{68, 1}_1 c -b^{68, 1}_0 c in DIMACS: -17966 0 -17967 0 -17968 0 c Transitions for k = 68 c i = 1 c -2+1 --> -1 c ( b^{68, 1}_2 ∧ b^{68, 1}_1 ∧ -b^{68, 1}_0 ∧ p_68) -> ( b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ b^{68, 2}_0) c in CNF: c -b^{68, 1}_2 ∨ -b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ -p_68 ∨ b^{68, 2}_2 c -b^{68, 1}_2 ∨ -b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ -p_68 ∨ -b^{68, 2}_1 c -b^{68, 1}_2 ∨ -b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ -p_68 ∨ b^{68, 2}_0 c in DIMACS: -17966 -17967 17968 -68 17969 0 -17966 -17967 17968 -68 -17970 0 -17966 -17967 17968 -68 17971 0 c -1+1 --> 0 c ( b^{68, 1}_2 ∧ -b^{68, 1}_1 ∧ b^{68, 1}_0 ∧ p_68) -> (-b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ -b^{68, 2}_0) c in CNF: c -b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ -p_68 ∨ -b^{68, 2}_2 c -b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ -p_68 ∨ -b^{68, 2}_1 c -b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ -p_68 ∨ -b^{68, 2}_0 c in DIMACS: -17966 17967 -17968 -68 -17969 0 -17966 17967 -17968 -68 -17970 0 -17966 17967 -17968 -68 -17971 0 c 0+1 --> 1 c (-b^{68, 1}_2 ∧ -b^{68, 1}_1 ∧ -b^{68, 1}_0 ∧ p_68) -> (-b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ b^{68, 2}_0) c in CNF: c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ -p_68 ∨ -b^{68, 2}_2 c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ -p_68 ∨ -b^{68, 2}_1 c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ -p_68 ∨ b^{68, 2}_0 c in DIMACS: 17966 17967 17968 -68 -17969 0 17966 17967 17968 -68 -17970 0 17966 17967 17968 -68 17971 0 c 1+1 --> 2 c (-b^{68, 1}_2 ∧ -b^{68, 1}_1 ∧ b^{68, 1}_0 ∧ p_68) -> (-b^{68, 2}_2 ∧ b^{68, 2}_1 ∧ -b^{68, 2}_0) c in CNF: c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ -p_68 ∨ -b^{68, 2}_2 c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ -p_68 ∨ b^{68, 2}_1 c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ -p_68 ∨ -b^{68, 2}_0 c in DIMACS: 17966 17967 -17968 -68 -17969 0 17966 17967 -17968 -68 17970 0 17966 17967 -17968 -68 -17971 0 c 2+1 --> break c (-b^{68, 1}_2 ∧ b^{68, 1}_1 ∧ -b^{68, 1}_0 ∧ p_68) -> break c in CNF: c b^{68, 1}_2 ∨ -b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ -p_68 ∨ break c in DIMACS: 17966 -17967 17968 -68 1162 0 c 2-1 --> 1 c (-b^{68, 1}_2 ∧ b^{68, 1}_1 ∧ -b^{68, 1}_0 ∧ -p_68) -> (-b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ b^{68, 2}_0) c in CNF: c b^{68, 1}_2 ∨ -b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ p_68 ∨ -b^{68, 2}_2 c b^{68, 1}_2 ∨ -b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ p_68 ∨ -b^{68, 2}_1 c b^{68, 1}_2 ∨ -b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ p_68 ∨ b^{68, 2}_0 c in DIMACS: 17966 -17967 17968 68 -17969 0 17966 -17967 17968 68 -17970 0 17966 -17967 17968 68 17971 0 c 1-1 --> 0 c (-b^{68, 1}_2 ∧ -b^{68, 1}_1 ∧ b^{68, 1}_0 ∧ -p_68) -> (-b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ -b^{68, 2}_0) c in CNF: c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ p_68 ∨ -b^{68, 2}_2 c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ p_68 ∨ -b^{68, 2}_1 c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ p_68 ∨ -b^{68, 2}_0 c in DIMACS: 17966 17967 -17968 68 -17969 0 17966 17967 -17968 68 -17970 0 17966 17967 -17968 68 -17971 0 c 0-1 --> -1 c (-b^{68, 1}_2 ∧ -b^{68, 1}_1 ∧ -b^{68, 1}_0 ∧ -p_68) -> ( b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ b^{68, 2}_0) c in CNF: c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ p_68 ∨ b^{68, 2}_2 c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ p_68 ∨ -b^{68, 2}_1 c b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ p_68 ∨ b^{68, 2}_0 c in DIMACS: 17966 17967 17968 68 17969 0 17966 17967 17968 68 -17970 0 17966 17967 17968 68 17971 0 c -1-1 --> -2 c ( b^{68, 1}_2 ∧ -b^{68, 1}_1 ∧ b^{68, 1}_0 ∧ -p_68) -> ( b^{68, 2}_2 ∧ b^{68, 2}_1 ∧ -b^{68, 2}_0) c in CNF: c -b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ p_68 ∨ b^{68, 2}_2 c -b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ p_68 ∨ b^{68, 2}_1 c -b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ p_68 ∨ -b^{68, 2}_0 c in DIMACS: -17966 17967 -17968 68 17969 0 -17966 17967 -17968 68 17970 0 -17966 17967 -17968 68 -17971 0 c -2-1 --> break c ( b^{68, 1}_2 ∧ b^{68, 1}_1 ∧ -b^{68, 1}_0 ∧ -p_68) -> break c in CNF: c -b^{68, 1}_2 ∨ -b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ p_68 ∨ break c in DIMACS: -17966 -17967 17968 68 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 1}_2 ∧ -b^{68, 1}_1 ∧ -b^{68, 1}_0 ∧ true) c in CNF: c -b^{68, 1}_2 ∨ b^{68, 1}_1 ∨ b^{68, 1}_0 ∨ false c in DIMACS: -17966 17967 17968 0 c 3 does not represent an automaton state. c -(-b^{68, 1}_2 ∧ b^{68, 1}_1 ∧ b^{68, 1}_0 ∧ true) c in CNF: c b^{68, 1}_2 ∨ -b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ false c in DIMACS: 17966 -17967 -17968 0 c -3 does not represent an automaton state. c -( b^{68, 1}_2 ∧ b^{68, 1}_1 ∧ b^{68, 1}_0 ∧ true) c in CNF: c -b^{68, 1}_2 ∨ -b^{68, 1}_1 ∨ -b^{68, 1}_0 ∨ false c in DIMACS: -17966 -17967 -17968 0 c i = 2 c -2+1 --> -1 c ( b^{68, 2}_2 ∧ b^{68, 2}_1 ∧ -b^{68, 2}_0 ∧ p_136) -> ( b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ b^{68, 3}_0) c in CNF: c -b^{68, 2}_2 ∨ -b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ -p_136 ∨ b^{68, 3}_2 c -b^{68, 2}_2 ∨ -b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ -p_136 ∨ -b^{68, 3}_1 c -b^{68, 2}_2 ∨ -b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ -p_136 ∨ b^{68, 3}_0 c in DIMACS: -17969 -17970 17971 -136 17972 0 -17969 -17970 17971 -136 -17973 0 -17969 -17970 17971 -136 17974 0 c -1+1 --> 0 c ( b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ b^{68, 2}_0 ∧ p_136) -> (-b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ -b^{68, 3}_0) c in CNF: c -b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ -p_136 ∨ -b^{68, 3}_2 c -b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ -p_136 ∨ -b^{68, 3}_1 c -b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ -p_136 ∨ -b^{68, 3}_0 c in DIMACS: -17969 17970 -17971 -136 -17972 0 -17969 17970 -17971 -136 -17973 0 -17969 17970 -17971 -136 -17974 0 c 0+1 --> 1 c (-b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ -b^{68, 2}_0 ∧ p_136) -> (-b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ b^{68, 3}_0) c in CNF: c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ -p_136 ∨ -b^{68, 3}_2 c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ -p_136 ∨ -b^{68, 3}_1 c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ -p_136 ∨ b^{68, 3}_0 c in DIMACS: 17969 17970 17971 -136 -17972 0 17969 17970 17971 -136 -17973 0 17969 17970 17971 -136 17974 0 c 1+1 --> 2 c (-b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ b^{68, 2}_0 ∧ p_136) -> (-b^{68, 3}_2 ∧ b^{68, 3}_1 ∧ -b^{68, 3}_0) c in CNF: c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ -p_136 ∨ -b^{68, 3}_2 c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ -p_136 ∨ b^{68, 3}_1 c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ -p_136 ∨ -b^{68, 3}_0 c in DIMACS: 17969 17970 -17971 -136 -17972 0 17969 17970 -17971 -136 17973 0 17969 17970 -17971 -136 -17974 0 c 2+1 --> break c (-b^{68, 2}_2 ∧ b^{68, 2}_1 ∧ -b^{68, 2}_0 ∧ p_136) -> break c in CNF: c b^{68, 2}_2 ∨ -b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ -p_136 ∨ break c in DIMACS: 17969 -17970 17971 -136 1162 0 c 2-1 --> 1 c (-b^{68, 2}_2 ∧ b^{68, 2}_1 ∧ -b^{68, 2}_0 ∧ -p_136) -> (-b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ b^{68, 3}_0) c in CNF: c b^{68, 2}_2 ∨ -b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ p_136 ∨ -b^{68, 3}_2 c b^{68, 2}_2 ∨ -b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ p_136 ∨ -b^{68, 3}_1 c b^{68, 2}_2 ∨ -b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ p_136 ∨ b^{68, 3}_0 c in DIMACS: 17969 -17970 17971 136 -17972 0 17969 -17970 17971 136 -17973 0 17969 -17970 17971 136 17974 0 c 1-1 --> 0 c (-b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ b^{68, 2}_0 ∧ -p_136) -> (-b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ -b^{68, 3}_0) c in CNF: c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ p_136 ∨ -b^{68, 3}_2 c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ p_136 ∨ -b^{68, 3}_1 c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ p_136 ∨ -b^{68, 3}_0 c in DIMACS: 17969 17970 -17971 136 -17972 0 17969 17970 -17971 136 -17973 0 17969 17970 -17971 136 -17974 0 c 0-1 --> -1 c (-b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ -b^{68, 2}_0 ∧ -p_136) -> ( b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ b^{68, 3}_0) c in CNF: c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ p_136 ∨ b^{68, 3}_2 c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ p_136 ∨ -b^{68, 3}_1 c b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ p_136 ∨ b^{68, 3}_0 c in DIMACS: 17969 17970 17971 136 17972 0 17969 17970 17971 136 -17973 0 17969 17970 17971 136 17974 0 c -1-1 --> -2 c ( b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ b^{68, 2}_0 ∧ -p_136) -> ( b^{68, 3}_2 ∧ b^{68, 3}_1 ∧ -b^{68, 3}_0) c in CNF: c -b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ p_136 ∨ b^{68, 3}_2 c -b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ p_136 ∨ b^{68, 3}_1 c -b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ p_136 ∨ -b^{68, 3}_0 c in DIMACS: -17969 17970 -17971 136 17972 0 -17969 17970 -17971 136 17973 0 -17969 17970 -17971 136 -17974 0 c -2-1 --> break c ( b^{68, 2}_2 ∧ b^{68, 2}_1 ∧ -b^{68, 2}_0 ∧ -p_136) -> break c in CNF: c -b^{68, 2}_2 ∨ -b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ p_136 ∨ break c in DIMACS: -17969 -17970 17971 136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 2}_2 ∧ -b^{68, 2}_1 ∧ -b^{68, 2}_0 ∧ true) c in CNF: c -b^{68, 2}_2 ∨ b^{68, 2}_1 ∨ b^{68, 2}_0 ∨ false c in DIMACS: -17969 17970 17971 0 c 3 does not represent an automaton state. c -(-b^{68, 2}_2 ∧ b^{68, 2}_1 ∧ b^{68, 2}_0 ∧ true) c in CNF: c b^{68, 2}_2 ∨ -b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ false c in DIMACS: 17969 -17970 -17971 0 c -3 does not represent an automaton state. c -( b^{68, 2}_2 ∧ b^{68, 2}_1 ∧ b^{68, 2}_0 ∧ true) c in CNF: c -b^{68, 2}_2 ∨ -b^{68, 2}_1 ∨ -b^{68, 2}_0 ∨ false c in DIMACS: -17969 -17970 -17971 0 c i = 3 c -2+1 --> -1 c ( b^{68, 3}_2 ∧ b^{68, 3}_1 ∧ -b^{68, 3}_0 ∧ p_204) -> ( b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ b^{68, 4}_0) c in CNF: c -b^{68, 3}_2 ∨ -b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ -p_204 ∨ b^{68, 4}_2 c -b^{68, 3}_2 ∨ -b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ -p_204 ∨ -b^{68, 4}_1 c -b^{68, 3}_2 ∨ -b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ -p_204 ∨ b^{68, 4}_0 c in DIMACS: -17972 -17973 17974 -204 17975 0 -17972 -17973 17974 -204 -17976 0 -17972 -17973 17974 -204 17977 0 c -1+1 --> 0 c ( b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ b^{68, 3}_0 ∧ p_204) -> (-b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ -b^{68, 4}_0) c in CNF: c -b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ -p_204 ∨ -b^{68, 4}_2 c -b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ -p_204 ∨ -b^{68, 4}_1 c -b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ -p_204 ∨ -b^{68, 4}_0 c in DIMACS: -17972 17973 -17974 -204 -17975 0 -17972 17973 -17974 -204 -17976 0 -17972 17973 -17974 -204 -17977 0 c 0+1 --> 1 c (-b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ -b^{68, 3}_0 ∧ p_204) -> (-b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ b^{68, 4}_0) c in CNF: c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ -p_204 ∨ -b^{68, 4}_2 c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ -p_204 ∨ -b^{68, 4}_1 c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ -p_204 ∨ b^{68, 4}_0 c in DIMACS: 17972 17973 17974 -204 -17975 0 17972 17973 17974 -204 -17976 0 17972 17973 17974 -204 17977 0 c 1+1 --> 2 c (-b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ b^{68, 3}_0 ∧ p_204) -> (-b^{68, 4}_2 ∧ b^{68, 4}_1 ∧ -b^{68, 4}_0) c in CNF: c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ -p_204 ∨ -b^{68, 4}_2 c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ -p_204 ∨ b^{68, 4}_1 c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ -p_204 ∨ -b^{68, 4}_0 c in DIMACS: 17972 17973 -17974 -204 -17975 0 17972 17973 -17974 -204 17976 0 17972 17973 -17974 -204 -17977 0 c 2+1 --> break c (-b^{68, 3}_2 ∧ b^{68, 3}_1 ∧ -b^{68, 3}_0 ∧ p_204) -> break c in CNF: c b^{68, 3}_2 ∨ -b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ -p_204 ∨ break c in DIMACS: 17972 -17973 17974 -204 1162 0 c 2-1 --> 1 c (-b^{68, 3}_2 ∧ b^{68, 3}_1 ∧ -b^{68, 3}_0 ∧ -p_204) -> (-b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ b^{68, 4}_0) c in CNF: c b^{68, 3}_2 ∨ -b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ p_204 ∨ -b^{68, 4}_2 c b^{68, 3}_2 ∨ -b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ p_204 ∨ -b^{68, 4}_1 c b^{68, 3}_2 ∨ -b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ p_204 ∨ b^{68, 4}_0 c in DIMACS: 17972 -17973 17974 204 -17975 0 17972 -17973 17974 204 -17976 0 17972 -17973 17974 204 17977 0 c 1-1 --> 0 c (-b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ b^{68, 3}_0 ∧ -p_204) -> (-b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ -b^{68, 4}_0) c in CNF: c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ p_204 ∨ -b^{68, 4}_2 c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ p_204 ∨ -b^{68, 4}_1 c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ p_204 ∨ -b^{68, 4}_0 c in DIMACS: 17972 17973 -17974 204 -17975 0 17972 17973 -17974 204 -17976 0 17972 17973 -17974 204 -17977 0 c 0-1 --> -1 c (-b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ -b^{68, 3}_0 ∧ -p_204) -> ( b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ b^{68, 4}_0) c in CNF: c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ p_204 ∨ b^{68, 4}_2 c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ p_204 ∨ -b^{68, 4}_1 c b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ p_204 ∨ b^{68, 4}_0 c in DIMACS: 17972 17973 17974 204 17975 0 17972 17973 17974 204 -17976 0 17972 17973 17974 204 17977 0 c -1-1 --> -2 c ( b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ b^{68, 3}_0 ∧ -p_204) -> ( b^{68, 4}_2 ∧ b^{68, 4}_1 ∧ -b^{68, 4}_0) c in CNF: c -b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ p_204 ∨ b^{68, 4}_2 c -b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ p_204 ∨ b^{68, 4}_1 c -b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ p_204 ∨ -b^{68, 4}_0 c in DIMACS: -17972 17973 -17974 204 17975 0 -17972 17973 -17974 204 17976 0 -17972 17973 -17974 204 -17977 0 c -2-1 --> break c ( b^{68, 3}_2 ∧ b^{68, 3}_1 ∧ -b^{68, 3}_0 ∧ -p_204) -> break c in CNF: c -b^{68, 3}_2 ∨ -b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ p_204 ∨ break c in DIMACS: -17972 -17973 17974 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 3}_2 ∧ -b^{68, 3}_1 ∧ -b^{68, 3}_0 ∧ true) c in CNF: c -b^{68, 3}_2 ∨ b^{68, 3}_1 ∨ b^{68, 3}_0 ∨ false c in DIMACS: -17972 17973 17974 0 c 3 does not represent an automaton state. c -(-b^{68, 3}_2 ∧ b^{68, 3}_1 ∧ b^{68, 3}_0 ∧ true) c in CNF: c b^{68, 3}_2 ∨ -b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ false c in DIMACS: 17972 -17973 -17974 0 c -3 does not represent an automaton state. c -( b^{68, 3}_2 ∧ b^{68, 3}_1 ∧ b^{68, 3}_0 ∧ true) c in CNF: c -b^{68, 3}_2 ∨ -b^{68, 3}_1 ∨ -b^{68, 3}_0 ∨ false c in DIMACS: -17972 -17973 -17974 0 c i = 4 c -2+1 --> -1 c ( b^{68, 4}_2 ∧ b^{68, 4}_1 ∧ -b^{68, 4}_0 ∧ p_272) -> ( b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ b^{68, 5}_0) c in CNF: c -b^{68, 4}_2 ∨ -b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ -p_272 ∨ b^{68, 5}_2 c -b^{68, 4}_2 ∨ -b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ -p_272 ∨ -b^{68, 5}_1 c -b^{68, 4}_2 ∨ -b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ -p_272 ∨ b^{68, 5}_0 c in DIMACS: -17975 -17976 17977 -272 17978 0 -17975 -17976 17977 -272 -17979 0 -17975 -17976 17977 -272 17980 0 c -1+1 --> 0 c ( b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ b^{68, 4}_0 ∧ p_272) -> (-b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ -b^{68, 5}_0) c in CNF: c -b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ -p_272 ∨ -b^{68, 5}_2 c -b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ -p_272 ∨ -b^{68, 5}_1 c -b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ -p_272 ∨ -b^{68, 5}_0 c in DIMACS: -17975 17976 -17977 -272 -17978 0 -17975 17976 -17977 -272 -17979 0 -17975 17976 -17977 -272 -17980 0 c 0+1 --> 1 c (-b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ -b^{68, 4}_0 ∧ p_272) -> (-b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ b^{68, 5}_0) c in CNF: c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ -p_272 ∨ -b^{68, 5}_2 c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ -p_272 ∨ -b^{68, 5}_1 c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ -p_272 ∨ b^{68, 5}_0 c in DIMACS: 17975 17976 17977 -272 -17978 0 17975 17976 17977 -272 -17979 0 17975 17976 17977 -272 17980 0 c 1+1 --> 2 c (-b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ b^{68, 4}_0 ∧ p_272) -> (-b^{68, 5}_2 ∧ b^{68, 5}_1 ∧ -b^{68, 5}_0) c in CNF: c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ -p_272 ∨ -b^{68, 5}_2 c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ -p_272 ∨ b^{68, 5}_1 c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ -p_272 ∨ -b^{68, 5}_0 c in DIMACS: 17975 17976 -17977 -272 -17978 0 17975 17976 -17977 -272 17979 0 17975 17976 -17977 -272 -17980 0 c 2+1 --> break c (-b^{68, 4}_2 ∧ b^{68, 4}_1 ∧ -b^{68, 4}_0 ∧ p_272) -> break c in CNF: c b^{68, 4}_2 ∨ -b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ -p_272 ∨ break c in DIMACS: 17975 -17976 17977 -272 1162 0 c 2-1 --> 1 c (-b^{68, 4}_2 ∧ b^{68, 4}_1 ∧ -b^{68, 4}_0 ∧ -p_272) -> (-b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ b^{68, 5}_0) c in CNF: c b^{68, 4}_2 ∨ -b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ p_272 ∨ -b^{68, 5}_2 c b^{68, 4}_2 ∨ -b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ p_272 ∨ -b^{68, 5}_1 c b^{68, 4}_2 ∨ -b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ p_272 ∨ b^{68, 5}_0 c in DIMACS: 17975 -17976 17977 272 -17978 0 17975 -17976 17977 272 -17979 0 17975 -17976 17977 272 17980 0 c 1-1 --> 0 c (-b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ b^{68, 4}_0 ∧ -p_272) -> (-b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ -b^{68, 5}_0) c in CNF: c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ p_272 ∨ -b^{68, 5}_2 c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ p_272 ∨ -b^{68, 5}_1 c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ p_272 ∨ -b^{68, 5}_0 c in DIMACS: 17975 17976 -17977 272 -17978 0 17975 17976 -17977 272 -17979 0 17975 17976 -17977 272 -17980 0 c 0-1 --> -1 c (-b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ -b^{68, 4}_0 ∧ -p_272) -> ( b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ b^{68, 5}_0) c in CNF: c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ p_272 ∨ b^{68, 5}_2 c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ p_272 ∨ -b^{68, 5}_1 c b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ p_272 ∨ b^{68, 5}_0 c in DIMACS: 17975 17976 17977 272 17978 0 17975 17976 17977 272 -17979 0 17975 17976 17977 272 17980 0 c -1-1 --> -2 c ( b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ b^{68, 4}_0 ∧ -p_272) -> ( b^{68, 5}_2 ∧ b^{68, 5}_1 ∧ -b^{68, 5}_0) c in CNF: c -b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ p_272 ∨ b^{68, 5}_2 c -b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ p_272 ∨ b^{68, 5}_1 c -b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ p_272 ∨ -b^{68, 5}_0 c in DIMACS: -17975 17976 -17977 272 17978 0 -17975 17976 -17977 272 17979 0 -17975 17976 -17977 272 -17980 0 c -2-1 --> break c ( b^{68, 4}_2 ∧ b^{68, 4}_1 ∧ -b^{68, 4}_0 ∧ -p_272) -> break c in CNF: c -b^{68, 4}_2 ∨ -b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ p_272 ∨ break c in DIMACS: -17975 -17976 17977 272 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 4}_2 ∧ -b^{68, 4}_1 ∧ -b^{68, 4}_0 ∧ true) c in CNF: c -b^{68, 4}_2 ∨ b^{68, 4}_1 ∨ b^{68, 4}_0 ∨ false c in DIMACS: -17975 17976 17977 0 c 3 does not represent an automaton state. c -(-b^{68, 4}_2 ∧ b^{68, 4}_1 ∧ b^{68, 4}_0 ∧ true) c in CNF: c b^{68, 4}_2 ∨ -b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ false c in DIMACS: 17975 -17976 -17977 0 c -3 does not represent an automaton state. c -( b^{68, 4}_2 ∧ b^{68, 4}_1 ∧ b^{68, 4}_0 ∧ true) c in CNF: c -b^{68, 4}_2 ∨ -b^{68, 4}_1 ∨ -b^{68, 4}_0 ∨ false c in DIMACS: -17975 -17976 -17977 0 c i = 5 c -2+1 --> -1 c ( b^{68, 5}_2 ∧ b^{68, 5}_1 ∧ -b^{68, 5}_0 ∧ p_340) -> ( b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ b^{68, 6}_0) c in CNF: c -b^{68, 5}_2 ∨ -b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ -p_340 ∨ b^{68, 6}_2 c -b^{68, 5}_2 ∨ -b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ -p_340 ∨ -b^{68, 6}_1 c -b^{68, 5}_2 ∨ -b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ -p_340 ∨ b^{68, 6}_0 c in DIMACS: -17978 -17979 17980 -340 17981 0 -17978 -17979 17980 -340 -17982 0 -17978 -17979 17980 -340 17983 0 c -1+1 --> 0 c ( b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ b^{68, 5}_0 ∧ p_340) -> (-b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ -b^{68, 6}_0) c in CNF: c -b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ -p_340 ∨ -b^{68, 6}_2 c -b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ -p_340 ∨ -b^{68, 6}_1 c -b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ -p_340 ∨ -b^{68, 6}_0 c in DIMACS: -17978 17979 -17980 -340 -17981 0 -17978 17979 -17980 -340 -17982 0 -17978 17979 -17980 -340 -17983 0 c 0+1 --> 1 c (-b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ -b^{68, 5}_0 ∧ p_340) -> (-b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ b^{68, 6}_0) c in CNF: c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ -p_340 ∨ -b^{68, 6}_2 c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ -p_340 ∨ -b^{68, 6}_1 c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ -p_340 ∨ b^{68, 6}_0 c in DIMACS: 17978 17979 17980 -340 -17981 0 17978 17979 17980 -340 -17982 0 17978 17979 17980 -340 17983 0 c 1+1 --> 2 c (-b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ b^{68, 5}_0 ∧ p_340) -> (-b^{68, 6}_2 ∧ b^{68, 6}_1 ∧ -b^{68, 6}_0) c in CNF: c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ -p_340 ∨ -b^{68, 6}_2 c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ -p_340 ∨ b^{68, 6}_1 c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ -p_340 ∨ -b^{68, 6}_0 c in DIMACS: 17978 17979 -17980 -340 -17981 0 17978 17979 -17980 -340 17982 0 17978 17979 -17980 -340 -17983 0 c 2+1 --> break c (-b^{68, 5}_2 ∧ b^{68, 5}_1 ∧ -b^{68, 5}_0 ∧ p_340) -> break c in CNF: c b^{68, 5}_2 ∨ -b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ -p_340 ∨ break c in DIMACS: 17978 -17979 17980 -340 1162 0 c 2-1 --> 1 c (-b^{68, 5}_2 ∧ b^{68, 5}_1 ∧ -b^{68, 5}_0 ∧ -p_340) -> (-b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ b^{68, 6}_0) c in CNF: c b^{68, 5}_2 ∨ -b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ p_340 ∨ -b^{68, 6}_2 c b^{68, 5}_2 ∨ -b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ p_340 ∨ -b^{68, 6}_1 c b^{68, 5}_2 ∨ -b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ p_340 ∨ b^{68, 6}_0 c in DIMACS: 17978 -17979 17980 340 -17981 0 17978 -17979 17980 340 -17982 0 17978 -17979 17980 340 17983 0 c 1-1 --> 0 c (-b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ b^{68, 5}_0 ∧ -p_340) -> (-b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ -b^{68, 6}_0) c in CNF: c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ p_340 ∨ -b^{68, 6}_2 c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ p_340 ∨ -b^{68, 6}_1 c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ p_340 ∨ -b^{68, 6}_0 c in DIMACS: 17978 17979 -17980 340 -17981 0 17978 17979 -17980 340 -17982 0 17978 17979 -17980 340 -17983 0 c 0-1 --> -1 c (-b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ -b^{68, 5}_0 ∧ -p_340) -> ( b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ b^{68, 6}_0) c in CNF: c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ p_340 ∨ b^{68, 6}_2 c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ p_340 ∨ -b^{68, 6}_1 c b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ p_340 ∨ b^{68, 6}_0 c in DIMACS: 17978 17979 17980 340 17981 0 17978 17979 17980 340 -17982 0 17978 17979 17980 340 17983 0 c -1-1 --> -2 c ( b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ b^{68, 5}_0 ∧ -p_340) -> ( b^{68, 6}_2 ∧ b^{68, 6}_1 ∧ -b^{68, 6}_0) c in CNF: c -b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ p_340 ∨ b^{68, 6}_2 c -b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ p_340 ∨ b^{68, 6}_1 c -b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ p_340 ∨ -b^{68, 6}_0 c in DIMACS: -17978 17979 -17980 340 17981 0 -17978 17979 -17980 340 17982 0 -17978 17979 -17980 340 -17983 0 c -2-1 --> break c ( b^{68, 5}_2 ∧ b^{68, 5}_1 ∧ -b^{68, 5}_0 ∧ -p_340) -> break c in CNF: c -b^{68, 5}_2 ∨ -b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ p_340 ∨ break c in DIMACS: -17978 -17979 17980 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 5}_2 ∧ -b^{68, 5}_1 ∧ -b^{68, 5}_0 ∧ true) c in CNF: c -b^{68, 5}_2 ∨ b^{68, 5}_1 ∨ b^{68, 5}_0 ∨ false c in DIMACS: -17978 17979 17980 0 c 3 does not represent an automaton state. c -(-b^{68, 5}_2 ∧ b^{68, 5}_1 ∧ b^{68, 5}_0 ∧ true) c in CNF: c b^{68, 5}_2 ∨ -b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ false c in DIMACS: 17978 -17979 -17980 0 c -3 does not represent an automaton state. c -( b^{68, 5}_2 ∧ b^{68, 5}_1 ∧ b^{68, 5}_0 ∧ true) c in CNF: c -b^{68, 5}_2 ∨ -b^{68, 5}_1 ∨ -b^{68, 5}_0 ∨ false c in DIMACS: -17978 -17979 -17980 0 c i = 6 c -2+1 --> -1 c ( b^{68, 6}_2 ∧ b^{68, 6}_1 ∧ -b^{68, 6}_0 ∧ p_408) -> ( b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ b^{68, 7}_0) c in CNF: c -b^{68, 6}_2 ∨ -b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ -p_408 ∨ b^{68, 7}_2 c -b^{68, 6}_2 ∨ -b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ -p_408 ∨ -b^{68, 7}_1 c -b^{68, 6}_2 ∨ -b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ -p_408 ∨ b^{68, 7}_0 c in DIMACS: -17981 -17982 17983 -408 17984 0 -17981 -17982 17983 -408 -17985 0 -17981 -17982 17983 -408 17986 0 c -1+1 --> 0 c ( b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ b^{68, 6}_0 ∧ p_408) -> (-b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ -b^{68, 7}_0) c in CNF: c -b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ -p_408 ∨ -b^{68, 7}_2 c -b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ -p_408 ∨ -b^{68, 7}_1 c -b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ -p_408 ∨ -b^{68, 7}_0 c in DIMACS: -17981 17982 -17983 -408 -17984 0 -17981 17982 -17983 -408 -17985 0 -17981 17982 -17983 -408 -17986 0 c 0+1 --> 1 c (-b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ -b^{68, 6}_0 ∧ p_408) -> (-b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ b^{68, 7}_0) c in CNF: c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ -p_408 ∨ -b^{68, 7}_2 c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ -p_408 ∨ -b^{68, 7}_1 c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ -p_408 ∨ b^{68, 7}_0 c in DIMACS: 17981 17982 17983 -408 -17984 0 17981 17982 17983 -408 -17985 0 17981 17982 17983 -408 17986 0 c 1+1 --> 2 c (-b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ b^{68, 6}_0 ∧ p_408) -> (-b^{68, 7}_2 ∧ b^{68, 7}_1 ∧ -b^{68, 7}_0) c in CNF: c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ -p_408 ∨ -b^{68, 7}_2 c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ -p_408 ∨ b^{68, 7}_1 c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ -p_408 ∨ -b^{68, 7}_0 c in DIMACS: 17981 17982 -17983 -408 -17984 0 17981 17982 -17983 -408 17985 0 17981 17982 -17983 -408 -17986 0 c 2+1 --> break c (-b^{68, 6}_2 ∧ b^{68, 6}_1 ∧ -b^{68, 6}_0 ∧ p_408) -> break c in CNF: c b^{68, 6}_2 ∨ -b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ -p_408 ∨ break c in DIMACS: 17981 -17982 17983 -408 1162 0 c 2-1 --> 1 c (-b^{68, 6}_2 ∧ b^{68, 6}_1 ∧ -b^{68, 6}_0 ∧ -p_408) -> (-b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ b^{68, 7}_0) c in CNF: c b^{68, 6}_2 ∨ -b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ p_408 ∨ -b^{68, 7}_2 c b^{68, 6}_2 ∨ -b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ p_408 ∨ -b^{68, 7}_1 c b^{68, 6}_2 ∨ -b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ p_408 ∨ b^{68, 7}_0 c in DIMACS: 17981 -17982 17983 408 -17984 0 17981 -17982 17983 408 -17985 0 17981 -17982 17983 408 17986 0 c 1-1 --> 0 c (-b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ b^{68, 6}_0 ∧ -p_408) -> (-b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ -b^{68, 7}_0) c in CNF: c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ p_408 ∨ -b^{68, 7}_2 c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ p_408 ∨ -b^{68, 7}_1 c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ p_408 ∨ -b^{68, 7}_0 c in DIMACS: 17981 17982 -17983 408 -17984 0 17981 17982 -17983 408 -17985 0 17981 17982 -17983 408 -17986 0 c 0-1 --> -1 c (-b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ -b^{68, 6}_0 ∧ -p_408) -> ( b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ b^{68, 7}_0) c in CNF: c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ p_408 ∨ b^{68, 7}_2 c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ p_408 ∨ -b^{68, 7}_1 c b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ p_408 ∨ b^{68, 7}_0 c in DIMACS: 17981 17982 17983 408 17984 0 17981 17982 17983 408 -17985 0 17981 17982 17983 408 17986 0 c -1-1 --> -2 c ( b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ b^{68, 6}_0 ∧ -p_408) -> ( b^{68, 7}_2 ∧ b^{68, 7}_1 ∧ -b^{68, 7}_0) c in CNF: c -b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ p_408 ∨ b^{68, 7}_2 c -b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ p_408 ∨ b^{68, 7}_1 c -b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ p_408 ∨ -b^{68, 7}_0 c in DIMACS: -17981 17982 -17983 408 17984 0 -17981 17982 -17983 408 17985 0 -17981 17982 -17983 408 -17986 0 c -2-1 --> break c ( b^{68, 6}_2 ∧ b^{68, 6}_1 ∧ -b^{68, 6}_0 ∧ -p_408) -> break c in CNF: c -b^{68, 6}_2 ∨ -b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ p_408 ∨ break c in DIMACS: -17981 -17982 17983 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 6}_2 ∧ -b^{68, 6}_1 ∧ -b^{68, 6}_0 ∧ true) c in CNF: c -b^{68, 6}_2 ∨ b^{68, 6}_1 ∨ b^{68, 6}_0 ∨ false c in DIMACS: -17981 17982 17983 0 c 3 does not represent an automaton state. c -(-b^{68, 6}_2 ∧ b^{68, 6}_1 ∧ b^{68, 6}_0 ∧ true) c in CNF: c b^{68, 6}_2 ∨ -b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ false c in DIMACS: 17981 -17982 -17983 0 c -3 does not represent an automaton state. c -( b^{68, 6}_2 ∧ b^{68, 6}_1 ∧ b^{68, 6}_0 ∧ true) c in CNF: c -b^{68, 6}_2 ∨ -b^{68, 6}_1 ∨ -b^{68, 6}_0 ∨ false c in DIMACS: -17981 -17982 -17983 0 c i = 7 c -2+1 --> -1 c ( b^{68, 7}_2 ∧ b^{68, 7}_1 ∧ -b^{68, 7}_0 ∧ p_476) -> ( b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ b^{68, 8}_0) c in CNF: c -b^{68, 7}_2 ∨ -b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ -p_476 ∨ b^{68, 8}_2 c -b^{68, 7}_2 ∨ -b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ -p_476 ∨ -b^{68, 8}_1 c -b^{68, 7}_2 ∨ -b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ -p_476 ∨ b^{68, 8}_0 c in DIMACS: -17984 -17985 17986 -476 17987 0 -17984 -17985 17986 -476 -17988 0 -17984 -17985 17986 -476 17989 0 c -1+1 --> 0 c ( b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ b^{68, 7}_0 ∧ p_476) -> (-b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ -b^{68, 8}_0) c in CNF: c -b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ -p_476 ∨ -b^{68, 8}_2 c -b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ -p_476 ∨ -b^{68, 8}_1 c -b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ -p_476 ∨ -b^{68, 8}_0 c in DIMACS: -17984 17985 -17986 -476 -17987 0 -17984 17985 -17986 -476 -17988 0 -17984 17985 -17986 -476 -17989 0 c 0+1 --> 1 c (-b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ -b^{68, 7}_0 ∧ p_476) -> (-b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ b^{68, 8}_0) c in CNF: c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ -p_476 ∨ -b^{68, 8}_2 c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ -p_476 ∨ -b^{68, 8}_1 c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ -p_476 ∨ b^{68, 8}_0 c in DIMACS: 17984 17985 17986 -476 -17987 0 17984 17985 17986 -476 -17988 0 17984 17985 17986 -476 17989 0 c 1+1 --> 2 c (-b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ b^{68, 7}_0 ∧ p_476) -> (-b^{68, 8}_2 ∧ b^{68, 8}_1 ∧ -b^{68, 8}_0) c in CNF: c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ -p_476 ∨ -b^{68, 8}_2 c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ -p_476 ∨ b^{68, 8}_1 c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ -p_476 ∨ -b^{68, 8}_0 c in DIMACS: 17984 17985 -17986 -476 -17987 0 17984 17985 -17986 -476 17988 0 17984 17985 -17986 -476 -17989 0 c 2+1 --> break c (-b^{68, 7}_2 ∧ b^{68, 7}_1 ∧ -b^{68, 7}_0 ∧ p_476) -> break c in CNF: c b^{68, 7}_2 ∨ -b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ -p_476 ∨ break c in DIMACS: 17984 -17985 17986 -476 1162 0 c 2-1 --> 1 c (-b^{68, 7}_2 ∧ b^{68, 7}_1 ∧ -b^{68, 7}_0 ∧ -p_476) -> (-b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ b^{68, 8}_0) c in CNF: c b^{68, 7}_2 ∨ -b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ p_476 ∨ -b^{68, 8}_2 c b^{68, 7}_2 ∨ -b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ p_476 ∨ -b^{68, 8}_1 c b^{68, 7}_2 ∨ -b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ p_476 ∨ b^{68, 8}_0 c in DIMACS: 17984 -17985 17986 476 -17987 0 17984 -17985 17986 476 -17988 0 17984 -17985 17986 476 17989 0 c 1-1 --> 0 c (-b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ b^{68, 7}_0 ∧ -p_476) -> (-b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ -b^{68, 8}_0) c in CNF: c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ p_476 ∨ -b^{68, 8}_2 c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ p_476 ∨ -b^{68, 8}_1 c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ p_476 ∨ -b^{68, 8}_0 c in DIMACS: 17984 17985 -17986 476 -17987 0 17984 17985 -17986 476 -17988 0 17984 17985 -17986 476 -17989 0 c 0-1 --> -1 c (-b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ -b^{68, 7}_0 ∧ -p_476) -> ( b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ b^{68, 8}_0) c in CNF: c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ p_476 ∨ b^{68, 8}_2 c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ p_476 ∨ -b^{68, 8}_1 c b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ p_476 ∨ b^{68, 8}_0 c in DIMACS: 17984 17985 17986 476 17987 0 17984 17985 17986 476 -17988 0 17984 17985 17986 476 17989 0 c -1-1 --> -2 c ( b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ b^{68, 7}_0 ∧ -p_476) -> ( b^{68, 8}_2 ∧ b^{68, 8}_1 ∧ -b^{68, 8}_0) c in CNF: c -b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ p_476 ∨ b^{68, 8}_2 c -b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ p_476 ∨ b^{68, 8}_1 c -b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ p_476 ∨ -b^{68, 8}_0 c in DIMACS: -17984 17985 -17986 476 17987 0 -17984 17985 -17986 476 17988 0 -17984 17985 -17986 476 -17989 0 c -2-1 --> break c ( b^{68, 7}_2 ∧ b^{68, 7}_1 ∧ -b^{68, 7}_0 ∧ -p_476) -> break c in CNF: c -b^{68, 7}_2 ∨ -b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ p_476 ∨ break c in DIMACS: -17984 -17985 17986 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 7}_2 ∧ -b^{68, 7}_1 ∧ -b^{68, 7}_0 ∧ true) c in CNF: c -b^{68, 7}_2 ∨ b^{68, 7}_1 ∨ b^{68, 7}_0 ∨ false c in DIMACS: -17984 17985 17986 0 c 3 does not represent an automaton state. c -(-b^{68, 7}_2 ∧ b^{68, 7}_1 ∧ b^{68, 7}_0 ∧ true) c in CNF: c b^{68, 7}_2 ∨ -b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ false c in DIMACS: 17984 -17985 -17986 0 c -3 does not represent an automaton state. c -( b^{68, 7}_2 ∧ b^{68, 7}_1 ∧ b^{68, 7}_0 ∧ true) c in CNF: c -b^{68, 7}_2 ∨ -b^{68, 7}_1 ∨ -b^{68, 7}_0 ∨ false c in DIMACS: -17984 -17985 -17986 0 c i = 8 c -2+1 --> -1 c ( b^{68, 8}_2 ∧ b^{68, 8}_1 ∧ -b^{68, 8}_0 ∧ p_544) -> ( b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ b^{68, 9}_0) c in CNF: c -b^{68, 8}_2 ∨ -b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ -p_544 ∨ b^{68, 9}_2 c -b^{68, 8}_2 ∨ -b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ -p_544 ∨ -b^{68, 9}_1 c -b^{68, 8}_2 ∨ -b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ -p_544 ∨ b^{68, 9}_0 c in DIMACS: -17987 -17988 17989 -544 17990 0 -17987 -17988 17989 -544 -17991 0 -17987 -17988 17989 -544 17992 0 c -1+1 --> 0 c ( b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ b^{68, 8}_0 ∧ p_544) -> (-b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ -b^{68, 9}_0) c in CNF: c -b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ -p_544 ∨ -b^{68, 9}_2 c -b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ -p_544 ∨ -b^{68, 9}_1 c -b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ -p_544 ∨ -b^{68, 9}_0 c in DIMACS: -17987 17988 -17989 -544 -17990 0 -17987 17988 -17989 -544 -17991 0 -17987 17988 -17989 -544 -17992 0 c 0+1 --> 1 c (-b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ -b^{68, 8}_0 ∧ p_544) -> (-b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ b^{68, 9}_0) c in CNF: c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ -p_544 ∨ -b^{68, 9}_2 c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ -p_544 ∨ -b^{68, 9}_1 c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ -p_544 ∨ b^{68, 9}_0 c in DIMACS: 17987 17988 17989 -544 -17990 0 17987 17988 17989 -544 -17991 0 17987 17988 17989 -544 17992 0 c 1+1 --> 2 c (-b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ b^{68, 8}_0 ∧ p_544) -> (-b^{68, 9}_2 ∧ b^{68, 9}_1 ∧ -b^{68, 9}_0) c in CNF: c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ -p_544 ∨ -b^{68, 9}_2 c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ -p_544 ∨ b^{68, 9}_1 c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ -p_544 ∨ -b^{68, 9}_0 c in DIMACS: 17987 17988 -17989 -544 -17990 0 17987 17988 -17989 -544 17991 0 17987 17988 -17989 -544 -17992 0 c 2+1 --> break c (-b^{68, 8}_2 ∧ b^{68, 8}_1 ∧ -b^{68, 8}_0 ∧ p_544) -> break c in CNF: c b^{68, 8}_2 ∨ -b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ -p_544 ∨ break c in DIMACS: 17987 -17988 17989 -544 1162 0 c 2-1 --> 1 c (-b^{68, 8}_2 ∧ b^{68, 8}_1 ∧ -b^{68, 8}_0 ∧ -p_544) -> (-b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ b^{68, 9}_0) c in CNF: c b^{68, 8}_2 ∨ -b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ p_544 ∨ -b^{68, 9}_2 c b^{68, 8}_2 ∨ -b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ p_544 ∨ -b^{68, 9}_1 c b^{68, 8}_2 ∨ -b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ p_544 ∨ b^{68, 9}_0 c in DIMACS: 17987 -17988 17989 544 -17990 0 17987 -17988 17989 544 -17991 0 17987 -17988 17989 544 17992 0 c 1-1 --> 0 c (-b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ b^{68, 8}_0 ∧ -p_544) -> (-b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ -b^{68, 9}_0) c in CNF: c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ p_544 ∨ -b^{68, 9}_2 c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ p_544 ∨ -b^{68, 9}_1 c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ p_544 ∨ -b^{68, 9}_0 c in DIMACS: 17987 17988 -17989 544 -17990 0 17987 17988 -17989 544 -17991 0 17987 17988 -17989 544 -17992 0 c 0-1 --> -1 c (-b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ -b^{68, 8}_0 ∧ -p_544) -> ( b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ b^{68, 9}_0) c in CNF: c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ p_544 ∨ b^{68, 9}_2 c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ p_544 ∨ -b^{68, 9}_1 c b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ p_544 ∨ b^{68, 9}_0 c in DIMACS: 17987 17988 17989 544 17990 0 17987 17988 17989 544 -17991 0 17987 17988 17989 544 17992 0 c -1-1 --> -2 c ( b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ b^{68, 8}_0 ∧ -p_544) -> ( b^{68, 9}_2 ∧ b^{68, 9}_1 ∧ -b^{68, 9}_0) c in CNF: c -b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ p_544 ∨ b^{68, 9}_2 c -b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ p_544 ∨ b^{68, 9}_1 c -b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ p_544 ∨ -b^{68, 9}_0 c in DIMACS: -17987 17988 -17989 544 17990 0 -17987 17988 -17989 544 17991 0 -17987 17988 -17989 544 -17992 0 c -2-1 --> break c ( b^{68, 8}_2 ∧ b^{68, 8}_1 ∧ -b^{68, 8}_0 ∧ -p_544) -> break c in CNF: c -b^{68, 8}_2 ∨ -b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ p_544 ∨ break c in DIMACS: -17987 -17988 17989 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 8}_2 ∧ -b^{68, 8}_1 ∧ -b^{68, 8}_0 ∧ true) c in CNF: c -b^{68, 8}_2 ∨ b^{68, 8}_1 ∨ b^{68, 8}_0 ∨ false c in DIMACS: -17987 17988 17989 0 c 3 does not represent an automaton state. c -(-b^{68, 8}_2 ∧ b^{68, 8}_1 ∧ b^{68, 8}_0 ∧ true) c in CNF: c b^{68, 8}_2 ∨ -b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ false c in DIMACS: 17987 -17988 -17989 0 c -3 does not represent an automaton state. c -( b^{68, 8}_2 ∧ b^{68, 8}_1 ∧ b^{68, 8}_0 ∧ true) c in CNF: c -b^{68, 8}_2 ∨ -b^{68, 8}_1 ∨ -b^{68, 8}_0 ∨ false c in DIMACS: -17987 -17988 -17989 0 c i = 9 c -2+1 --> -1 c ( b^{68, 9}_2 ∧ b^{68, 9}_1 ∧ -b^{68, 9}_0 ∧ p_612) -> ( b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ b^{68, 10}_0) c in CNF: c -b^{68, 9}_2 ∨ -b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ -p_612 ∨ b^{68, 10}_2 c -b^{68, 9}_2 ∨ -b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ -p_612 ∨ -b^{68, 10}_1 c -b^{68, 9}_2 ∨ -b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ -p_612 ∨ b^{68, 10}_0 c in DIMACS: -17990 -17991 17992 -612 17993 0 -17990 -17991 17992 -612 -17994 0 -17990 -17991 17992 -612 17995 0 c -1+1 --> 0 c ( b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ b^{68, 9}_0 ∧ p_612) -> (-b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ -b^{68, 10}_0) c in CNF: c -b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ -p_612 ∨ -b^{68, 10}_2 c -b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ -p_612 ∨ -b^{68, 10}_1 c -b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ -p_612 ∨ -b^{68, 10}_0 c in DIMACS: -17990 17991 -17992 -612 -17993 0 -17990 17991 -17992 -612 -17994 0 -17990 17991 -17992 -612 -17995 0 c 0+1 --> 1 c (-b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ -b^{68, 9}_0 ∧ p_612) -> (-b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ b^{68, 10}_0) c in CNF: c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ -p_612 ∨ -b^{68, 10}_2 c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ -p_612 ∨ -b^{68, 10}_1 c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ -p_612 ∨ b^{68, 10}_0 c in DIMACS: 17990 17991 17992 -612 -17993 0 17990 17991 17992 -612 -17994 0 17990 17991 17992 -612 17995 0 c 1+1 --> 2 c (-b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ b^{68, 9}_0 ∧ p_612) -> (-b^{68, 10}_2 ∧ b^{68, 10}_1 ∧ -b^{68, 10}_0) c in CNF: c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ -p_612 ∨ -b^{68, 10}_2 c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ -p_612 ∨ b^{68, 10}_1 c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ -p_612 ∨ -b^{68, 10}_0 c in DIMACS: 17990 17991 -17992 -612 -17993 0 17990 17991 -17992 -612 17994 0 17990 17991 -17992 -612 -17995 0 c 2+1 --> break c (-b^{68, 9}_2 ∧ b^{68, 9}_1 ∧ -b^{68, 9}_0 ∧ p_612) -> break c in CNF: c b^{68, 9}_2 ∨ -b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ -p_612 ∨ break c in DIMACS: 17990 -17991 17992 -612 1162 0 c 2-1 --> 1 c (-b^{68, 9}_2 ∧ b^{68, 9}_1 ∧ -b^{68, 9}_0 ∧ -p_612) -> (-b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ b^{68, 10}_0) c in CNF: c b^{68, 9}_2 ∨ -b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ p_612 ∨ -b^{68, 10}_2 c b^{68, 9}_2 ∨ -b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ p_612 ∨ -b^{68, 10}_1 c b^{68, 9}_2 ∨ -b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ p_612 ∨ b^{68, 10}_0 c in DIMACS: 17990 -17991 17992 612 -17993 0 17990 -17991 17992 612 -17994 0 17990 -17991 17992 612 17995 0 c 1-1 --> 0 c (-b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ b^{68, 9}_0 ∧ -p_612) -> (-b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ -b^{68, 10}_0) c in CNF: c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ p_612 ∨ -b^{68, 10}_2 c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ p_612 ∨ -b^{68, 10}_1 c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ p_612 ∨ -b^{68, 10}_0 c in DIMACS: 17990 17991 -17992 612 -17993 0 17990 17991 -17992 612 -17994 0 17990 17991 -17992 612 -17995 0 c 0-1 --> -1 c (-b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ -b^{68, 9}_0 ∧ -p_612) -> ( b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ b^{68, 10}_0) c in CNF: c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ p_612 ∨ b^{68, 10}_2 c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ p_612 ∨ -b^{68, 10}_1 c b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ p_612 ∨ b^{68, 10}_0 c in DIMACS: 17990 17991 17992 612 17993 0 17990 17991 17992 612 -17994 0 17990 17991 17992 612 17995 0 c -1-1 --> -2 c ( b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ b^{68, 9}_0 ∧ -p_612) -> ( b^{68, 10}_2 ∧ b^{68, 10}_1 ∧ -b^{68, 10}_0) c in CNF: c -b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ p_612 ∨ b^{68, 10}_2 c -b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ p_612 ∨ b^{68, 10}_1 c -b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ p_612 ∨ -b^{68, 10}_0 c in DIMACS: -17990 17991 -17992 612 17993 0 -17990 17991 -17992 612 17994 0 -17990 17991 -17992 612 -17995 0 c -2-1 --> break c ( b^{68, 9}_2 ∧ b^{68, 9}_1 ∧ -b^{68, 9}_0 ∧ -p_612) -> break c in CNF: c -b^{68, 9}_2 ∨ -b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ p_612 ∨ break c in DIMACS: -17990 -17991 17992 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 9}_2 ∧ -b^{68, 9}_1 ∧ -b^{68, 9}_0 ∧ true) c in CNF: c -b^{68, 9}_2 ∨ b^{68, 9}_1 ∨ b^{68, 9}_0 ∨ false c in DIMACS: -17990 17991 17992 0 c 3 does not represent an automaton state. c -(-b^{68, 9}_2 ∧ b^{68, 9}_1 ∧ b^{68, 9}_0 ∧ true) c in CNF: c b^{68, 9}_2 ∨ -b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ false c in DIMACS: 17990 -17991 -17992 0 c -3 does not represent an automaton state. c -( b^{68, 9}_2 ∧ b^{68, 9}_1 ∧ b^{68, 9}_0 ∧ true) c in CNF: c -b^{68, 9}_2 ∨ -b^{68, 9}_1 ∨ -b^{68, 9}_0 ∨ false c in DIMACS: -17990 -17991 -17992 0 c i = 10 c -2+1 --> -1 c ( b^{68, 10}_2 ∧ b^{68, 10}_1 ∧ -b^{68, 10}_0 ∧ p_680) -> ( b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ b^{68, 11}_0) c in CNF: c -b^{68, 10}_2 ∨ -b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ -p_680 ∨ b^{68, 11}_2 c -b^{68, 10}_2 ∨ -b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ -p_680 ∨ -b^{68, 11}_1 c -b^{68, 10}_2 ∨ -b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ -p_680 ∨ b^{68, 11}_0 c in DIMACS: -17993 -17994 17995 -680 17996 0 -17993 -17994 17995 -680 -17997 0 -17993 -17994 17995 -680 17998 0 c -1+1 --> 0 c ( b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ b^{68, 10}_0 ∧ p_680) -> (-b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ -b^{68, 11}_0) c in CNF: c -b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ -p_680 ∨ -b^{68, 11}_2 c -b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ -p_680 ∨ -b^{68, 11}_1 c -b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ -p_680 ∨ -b^{68, 11}_0 c in DIMACS: -17993 17994 -17995 -680 -17996 0 -17993 17994 -17995 -680 -17997 0 -17993 17994 -17995 -680 -17998 0 c 0+1 --> 1 c (-b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ -b^{68, 10}_0 ∧ p_680) -> (-b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ b^{68, 11}_0) c in CNF: c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ -p_680 ∨ -b^{68, 11}_2 c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ -p_680 ∨ -b^{68, 11}_1 c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ -p_680 ∨ b^{68, 11}_0 c in DIMACS: 17993 17994 17995 -680 -17996 0 17993 17994 17995 -680 -17997 0 17993 17994 17995 -680 17998 0 c 1+1 --> 2 c (-b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ b^{68, 10}_0 ∧ p_680) -> (-b^{68, 11}_2 ∧ b^{68, 11}_1 ∧ -b^{68, 11}_0) c in CNF: c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ -p_680 ∨ -b^{68, 11}_2 c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ -p_680 ∨ b^{68, 11}_1 c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ -p_680 ∨ -b^{68, 11}_0 c in DIMACS: 17993 17994 -17995 -680 -17996 0 17993 17994 -17995 -680 17997 0 17993 17994 -17995 -680 -17998 0 c 2+1 --> break c (-b^{68, 10}_2 ∧ b^{68, 10}_1 ∧ -b^{68, 10}_0 ∧ p_680) -> break c in CNF: c b^{68, 10}_2 ∨ -b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ -p_680 ∨ break c in DIMACS: 17993 -17994 17995 -680 1162 0 c 2-1 --> 1 c (-b^{68, 10}_2 ∧ b^{68, 10}_1 ∧ -b^{68, 10}_0 ∧ -p_680) -> (-b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ b^{68, 11}_0) c in CNF: c b^{68, 10}_2 ∨ -b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ p_680 ∨ -b^{68, 11}_2 c b^{68, 10}_2 ∨ -b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ p_680 ∨ -b^{68, 11}_1 c b^{68, 10}_2 ∨ -b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ p_680 ∨ b^{68, 11}_0 c in DIMACS: 17993 -17994 17995 680 -17996 0 17993 -17994 17995 680 -17997 0 17993 -17994 17995 680 17998 0 c 1-1 --> 0 c (-b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ b^{68, 10}_0 ∧ -p_680) -> (-b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ -b^{68, 11}_0) c in CNF: c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ p_680 ∨ -b^{68, 11}_2 c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ p_680 ∨ -b^{68, 11}_1 c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ p_680 ∨ -b^{68, 11}_0 c in DIMACS: 17993 17994 -17995 680 -17996 0 17993 17994 -17995 680 -17997 0 17993 17994 -17995 680 -17998 0 c 0-1 --> -1 c (-b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ -b^{68, 10}_0 ∧ -p_680) -> ( b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ b^{68, 11}_0) c in CNF: c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ p_680 ∨ b^{68, 11}_2 c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ p_680 ∨ -b^{68, 11}_1 c b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ p_680 ∨ b^{68, 11}_0 c in DIMACS: 17993 17994 17995 680 17996 0 17993 17994 17995 680 -17997 0 17993 17994 17995 680 17998 0 c -1-1 --> -2 c ( b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ b^{68, 10}_0 ∧ -p_680) -> ( b^{68, 11}_2 ∧ b^{68, 11}_1 ∧ -b^{68, 11}_0) c in CNF: c -b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ p_680 ∨ b^{68, 11}_2 c -b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ p_680 ∨ b^{68, 11}_1 c -b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ p_680 ∨ -b^{68, 11}_0 c in DIMACS: -17993 17994 -17995 680 17996 0 -17993 17994 -17995 680 17997 0 -17993 17994 -17995 680 -17998 0 c -2-1 --> break c ( b^{68, 10}_2 ∧ b^{68, 10}_1 ∧ -b^{68, 10}_0 ∧ -p_680) -> break c in CNF: c -b^{68, 10}_2 ∨ -b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ p_680 ∨ break c in DIMACS: -17993 -17994 17995 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 10}_2 ∧ -b^{68, 10}_1 ∧ -b^{68, 10}_0 ∧ true) c in CNF: c -b^{68, 10}_2 ∨ b^{68, 10}_1 ∨ b^{68, 10}_0 ∨ false c in DIMACS: -17993 17994 17995 0 c 3 does not represent an automaton state. c -(-b^{68, 10}_2 ∧ b^{68, 10}_1 ∧ b^{68, 10}_0 ∧ true) c in CNF: c b^{68, 10}_2 ∨ -b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ false c in DIMACS: 17993 -17994 -17995 0 c -3 does not represent an automaton state. c -( b^{68, 10}_2 ∧ b^{68, 10}_1 ∧ b^{68, 10}_0 ∧ true) c in CNF: c -b^{68, 10}_2 ∨ -b^{68, 10}_1 ∨ -b^{68, 10}_0 ∨ false c in DIMACS: -17993 -17994 -17995 0 c i = 11 c -2+1 --> -1 c ( b^{68, 11}_2 ∧ b^{68, 11}_1 ∧ -b^{68, 11}_0 ∧ p_748) -> ( b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ b^{68, 12}_0) c in CNF: c -b^{68, 11}_2 ∨ -b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ -p_748 ∨ b^{68, 12}_2 c -b^{68, 11}_2 ∨ -b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ -p_748 ∨ -b^{68, 12}_1 c -b^{68, 11}_2 ∨ -b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ -p_748 ∨ b^{68, 12}_0 c in DIMACS: -17996 -17997 17998 -748 17999 0 -17996 -17997 17998 -748 -18000 0 -17996 -17997 17998 -748 18001 0 c -1+1 --> 0 c ( b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ b^{68, 11}_0 ∧ p_748) -> (-b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ -b^{68, 12}_0) c in CNF: c -b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ -p_748 ∨ -b^{68, 12}_2 c -b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ -p_748 ∨ -b^{68, 12}_1 c -b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ -p_748 ∨ -b^{68, 12}_0 c in DIMACS: -17996 17997 -17998 -748 -17999 0 -17996 17997 -17998 -748 -18000 0 -17996 17997 -17998 -748 -18001 0 c 0+1 --> 1 c (-b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ -b^{68, 11}_0 ∧ p_748) -> (-b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ b^{68, 12}_0) c in CNF: c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ -p_748 ∨ -b^{68, 12}_2 c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ -p_748 ∨ -b^{68, 12}_1 c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ -p_748 ∨ b^{68, 12}_0 c in DIMACS: 17996 17997 17998 -748 -17999 0 17996 17997 17998 -748 -18000 0 17996 17997 17998 -748 18001 0 c 1+1 --> 2 c (-b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ b^{68, 11}_0 ∧ p_748) -> (-b^{68, 12}_2 ∧ b^{68, 12}_1 ∧ -b^{68, 12}_0) c in CNF: c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ -p_748 ∨ -b^{68, 12}_2 c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ -p_748 ∨ b^{68, 12}_1 c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ -p_748 ∨ -b^{68, 12}_0 c in DIMACS: 17996 17997 -17998 -748 -17999 0 17996 17997 -17998 -748 18000 0 17996 17997 -17998 -748 -18001 0 c 2+1 --> break c (-b^{68, 11}_2 ∧ b^{68, 11}_1 ∧ -b^{68, 11}_0 ∧ p_748) -> break c in CNF: c b^{68, 11}_2 ∨ -b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ -p_748 ∨ break c in DIMACS: 17996 -17997 17998 -748 1162 0 c 2-1 --> 1 c (-b^{68, 11}_2 ∧ b^{68, 11}_1 ∧ -b^{68, 11}_0 ∧ -p_748) -> (-b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ b^{68, 12}_0) c in CNF: c b^{68, 11}_2 ∨ -b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ p_748 ∨ -b^{68, 12}_2 c b^{68, 11}_2 ∨ -b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ p_748 ∨ -b^{68, 12}_1 c b^{68, 11}_2 ∨ -b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ p_748 ∨ b^{68, 12}_0 c in DIMACS: 17996 -17997 17998 748 -17999 0 17996 -17997 17998 748 -18000 0 17996 -17997 17998 748 18001 0 c 1-1 --> 0 c (-b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ b^{68, 11}_0 ∧ -p_748) -> (-b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ -b^{68, 12}_0) c in CNF: c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ p_748 ∨ -b^{68, 12}_2 c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ p_748 ∨ -b^{68, 12}_1 c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ p_748 ∨ -b^{68, 12}_0 c in DIMACS: 17996 17997 -17998 748 -17999 0 17996 17997 -17998 748 -18000 0 17996 17997 -17998 748 -18001 0 c 0-1 --> -1 c (-b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ -b^{68, 11}_0 ∧ -p_748) -> ( b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ b^{68, 12}_0) c in CNF: c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ p_748 ∨ b^{68, 12}_2 c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ p_748 ∨ -b^{68, 12}_1 c b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ p_748 ∨ b^{68, 12}_0 c in DIMACS: 17996 17997 17998 748 17999 0 17996 17997 17998 748 -18000 0 17996 17997 17998 748 18001 0 c -1-1 --> -2 c ( b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ b^{68, 11}_0 ∧ -p_748) -> ( b^{68, 12}_2 ∧ b^{68, 12}_1 ∧ -b^{68, 12}_0) c in CNF: c -b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ p_748 ∨ b^{68, 12}_2 c -b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ p_748 ∨ b^{68, 12}_1 c -b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ p_748 ∨ -b^{68, 12}_0 c in DIMACS: -17996 17997 -17998 748 17999 0 -17996 17997 -17998 748 18000 0 -17996 17997 -17998 748 -18001 0 c -2-1 --> break c ( b^{68, 11}_2 ∧ b^{68, 11}_1 ∧ -b^{68, 11}_0 ∧ -p_748) -> break c in CNF: c -b^{68, 11}_2 ∨ -b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ p_748 ∨ break c in DIMACS: -17996 -17997 17998 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 11}_2 ∧ -b^{68, 11}_1 ∧ -b^{68, 11}_0 ∧ true) c in CNF: c -b^{68, 11}_2 ∨ b^{68, 11}_1 ∨ b^{68, 11}_0 ∨ false c in DIMACS: -17996 17997 17998 0 c 3 does not represent an automaton state. c -(-b^{68, 11}_2 ∧ b^{68, 11}_1 ∧ b^{68, 11}_0 ∧ true) c in CNF: c b^{68, 11}_2 ∨ -b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ false c in DIMACS: 17996 -17997 -17998 0 c -3 does not represent an automaton state. c -( b^{68, 11}_2 ∧ b^{68, 11}_1 ∧ b^{68, 11}_0 ∧ true) c in CNF: c -b^{68, 11}_2 ∨ -b^{68, 11}_1 ∨ -b^{68, 11}_0 ∨ false c in DIMACS: -17996 -17997 -17998 0 c i = 12 c -2+1 --> -1 c ( b^{68, 12}_2 ∧ b^{68, 12}_1 ∧ -b^{68, 12}_0 ∧ p_816) -> ( b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ b^{68, 13}_0) c in CNF: c -b^{68, 12}_2 ∨ -b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ -p_816 ∨ b^{68, 13}_2 c -b^{68, 12}_2 ∨ -b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ -p_816 ∨ -b^{68, 13}_1 c -b^{68, 12}_2 ∨ -b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ -p_816 ∨ b^{68, 13}_0 c in DIMACS: -17999 -18000 18001 -816 18002 0 -17999 -18000 18001 -816 -18003 0 -17999 -18000 18001 -816 18004 0 c -1+1 --> 0 c ( b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ b^{68, 12}_0 ∧ p_816) -> (-b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ -b^{68, 13}_0) c in CNF: c -b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ -p_816 ∨ -b^{68, 13}_2 c -b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ -p_816 ∨ -b^{68, 13}_1 c -b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ -p_816 ∨ -b^{68, 13}_0 c in DIMACS: -17999 18000 -18001 -816 -18002 0 -17999 18000 -18001 -816 -18003 0 -17999 18000 -18001 -816 -18004 0 c 0+1 --> 1 c (-b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ -b^{68, 12}_0 ∧ p_816) -> (-b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ b^{68, 13}_0) c in CNF: c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ -p_816 ∨ -b^{68, 13}_2 c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ -p_816 ∨ -b^{68, 13}_1 c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ -p_816 ∨ b^{68, 13}_0 c in DIMACS: 17999 18000 18001 -816 -18002 0 17999 18000 18001 -816 -18003 0 17999 18000 18001 -816 18004 0 c 1+1 --> 2 c (-b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ b^{68, 12}_0 ∧ p_816) -> (-b^{68, 13}_2 ∧ b^{68, 13}_1 ∧ -b^{68, 13}_0) c in CNF: c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ -p_816 ∨ -b^{68, 13}_2 c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ -p_816 ∨ b^{68, 13}_1 c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ -p_816 ∨ -b^{68, 13}_0 c in DIMACS: 17999 18000 -18001 -816 -18002 0 17999 18000 -18001 -816 18003 0 17999 18000 -18001 -816 -18004 0 c 2+1 --> break c (-b^{68, 12}_2 ∧ b^{68, 12}_1 ∧ -b^{68, 12}_0 ∧ p_816) -> break c in CNF: c b^{68, 12}_2 ∨ -b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ -p_816 ∨ break c in DIMACS: 17999 -18000 18001 -816 1162 0 c 2-1 --> 1 c (-b^{68, 12}_2 ∧ b^{68, 12}_1 ∧ -b^{68, 12}_0 ∧ -p_816) -> (-b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ b^{68, 13}_0) c in CNF: c b^{68, 12}_2 ∨ -b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ p_816 ∨ -b^{68, 13}_2 c b^{68, 12}_2 ∨ -b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ p_816 ∨ -b^{68, 13}_1 c b^{68, 12}_2 ∨ -b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ p_816 ∨ b^{68, 13}_0 c in DIMACS: 17999 -18000 18001 816 -18002 0 17999 -18000 18001 816 -18003 0 17999 -18000 18001 816 18004 0 c 1-1 --> 0 c (-b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ b^{68, 12}_0 ∧ -p_816) -> (-b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ -b^{68, 13}_0) c in CNF: c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ p_816 ∨ -b^{68, 13}_2 c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ p_816 ∨ -b^{68, 13}_1 c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ p_816 ∨ -b^{68, 13}_0 c in DIMACS: 17999 18000 -18001 816 -18002 0 17999 18000 -18001 816 -18003 0 17999 18000 -18001 816 -18004 0 c 0-1 --> -1 c (-b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ -b^{68, 12}_0 ∧ -p_816) -> ( b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ b^{68, 13}_0) c in CNF: c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ p_816 ∨ b^{68, 13}_2 c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ p_816 ∨ -b^{68, 13}_1 c b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ p_816 ∨ b^{68, 13}_0 c in DIMACS: 17999 18000 18001 816 18002 0 17999 18000 18001 816 -18003 0 17999 18000 18001 816 18004 0 c -1-1 --> -2 c ( b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ b^{68, 12}_0 ∧ -p_816) -> ( b^{68, 13}_2 ∧ b^{68, 13}_1 ∧ -b^{68, 13}_0) c in CNF: c -b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ p_816 ∨ b^{68, 13}_2 c -b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ p_816 ∨ b^{68, 13}_1 c -b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ p_816 ∨ -b^{68, 13}_0 c in DIMACS: -17999 18000 -18001 816 18002 0 -17999 18000 -18001 816 18003 0 -17999 18000 -18001 816 -18004 0 c -2-1 --> break c ( b^{68, 12}_2 ∧ b^{68, 12}_1 ∧ -b^{68, 12}_0 ∧ -p_816) -> break c in CNF: c -b^{68, 12}_2 ∨ -b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ p_816 ∨ break c in DIMACS: -17999 -18000 18001 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 12}_2 ∧ -b^{68, 12}_1 ∧ -b^{68, 12}_0 ∧ true) c in CNF: c -b^{68, 12}_2 ∨ b^{68, 12}_1 ∨ b^{68, 12}_0 ∨ false c in DIMACS: -17999 18000 18001 0 c 3 does not represent an automaton state. c -(-b^{68, 12}_2 ∧ b^{68, 12}_1 ∧ b^{68, 12}_0 ∧ true) c in CNF: c b^{68, 12}_2 ∨ -b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ false c in DIMACS: 17999 -18000 -18001 0 c -3 does not represent an automaton state. c -( b^{68, 12}_2 ∧ b^{68, 12}_1 ∧ b^{68, 12}_0 ∧ true) c in CNF: c -b^{68, 12}_2 ∨ -b^{68, 12}_1 ∨ -b^{68, 12}_0 ∨ false c in DIMACS: -17999 -18000 -18001 0 c i = 13 c -2+1 --> -1 c ( b^{68, 13}_2 ∧ b^{68, 13}_1 ∧ -b^{68, 13}_0 ∧ p_884) -> ( b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ b^{68, 14}_0) c in CNF: c -b^{68, 13}_2 ∨ -b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ -p_884 ∨ b^{68, 14}_2 c -b^{68, 13}_2 ∨ -b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ -p_884 ∨ -b^{68, 14}_1 c -b^{68, 13}_2 ∨ -b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ -p_884 ∨ b^{68, 14}_0 c in DIMACS: -18002 -18003 18004 -884 18005 0 -18002 -18003 18004 -884 -18006 0 -18002 -18003 18004 -884 18007 0 c -1+1 --> 0 c ( b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ b^{68, 13}_0 ∧ p_884) -> (-b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ -b^{68, 14}_0) c in CNF: c -b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ -p_884 ∨ -b^{68, 14}_2 c -b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ -p_884 ∨ -b^{68, 14}_1 c -b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ -p_884 ∨ -b^{68, 14}_0 c in DIMACS: -18002 18003 -18004 -884 -18005 0 -18002 18003 -18004 -884 -18006 0 -18002 18003 -18004 -884 -18007 0 c 0+1 --> 1 c (-b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ -b^{68, 13}_0 ∧ p_884) -> (-b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ b^{68, 14}_0) c in CNF: c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ -p_884 ∨ -b^{68, 14}_2 c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ -p_884 ∨ -b^{68, 14}_1 c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ -p_884 ∨ b^{68, 14}_0 c in DIMACS: 18002 18003 18004 -884 -18005 0 18002 18003 18004 -884 -18006 0 18002 18003 18004 -884 18007 0 c 1+1 --> 2 c (-b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ b^{68, 13}_0 ∧ p_884) -> (-b^{68, 14}_2 ∧ b^{68, 14}_1 ∧ -b^{68, 14}_0) c in CNF: c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ -p_884 ∨ -b^{68, 14}_2 c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ -p_884 ∨ b^{68, 14}_1 c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ -p_884 ∨ -b^{68, 14}_0 c in DIMACS: 18002 18003 -18004 -884 -18005 0 18002 18003 -18004 -884 18006 0 18002 18003 -18004 -884 -18007 0 c 2+1 --> break c (-b^{68, 13}_2 ∧ b^{68, 13}_1 ∧ -b^{68, 13}_0 ∧ p_884) -> break c in CNF: c b^{68, 13}_2 ∨ -b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ -p_884 ∨ break c in DIMACS: 18002 -18003 18004 -884 1162 0 c 2-1 --> 1 c (-b^{68, 13}_2 ∧ b^{68, 13}_1 ∧ -b^{68, 13}_0 ∧ -p_884) -> (-b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ b^{68, 14}_0) c in CNF: c b^{68, 13}_2 ∨ -b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ p_884 ∨ -b^{68, 14}_2 c b^{68, 13}_2 ∨ -b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ p_884 ∨ -b^{68, 14}_1 c b^{68, 13}_2 ∨ -b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ p_884 ∨ b^{68, 14}_0 c in DIMACS: 18002 -18003 18004 884 -18005 0 18002 -18003 18004 884 -18006 0 18002 -18003 18004 884 18007 0 c 1-1 --> 0 c (-b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ b^{68, 13}_0 ∧ -p_884) -> (-b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ -b^{68, 14}_0) c in CNF: c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ p_884 ∨ -b^{68, 14}_2 c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ p_884 ∨ -b^{68, 14}_1 c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ p_884 ∨ -b^{68, 14}_0 c in DIMACS: 18002 18003 -18004 884 -18005 0 18002 18003 -18004 884 -18006 0 18002 18003 -18004 884 -18007 0 c 0-1 --> -1 c (-b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ -b^{68, 13}_0 ∧ -p_884) -> ( b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ b^{68, 14}_0) c in CNF: c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ p_884 ∨ b^{68, 14}_2 c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ p_884 ∨ -b^{68, 14}_1 c b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ p_884 ∨ b^{68, 14}_0 c in DIMACS: 18002 18003 18004 884 18005 0 18002 18003 18004 884 -18006 0 18002 18003 18004 884 18007 0 c -1-1 --> -2 c ( b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ b^{68, 13}_0 ∧ -p_884) -> ( b^{68, 14}_2 ∧ b^{68, 14}_1 ∧ -b^{68, 14}_0) c in CNF: c -b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ p_884 ∨ b^{68, 14}_2 c -b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ p_884 ∨ b^{68, 14}_1 c -b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ p_884 ∨ -b^{68, 14}_0 c in DIMACS: -18002 18003 -18004 884 18005 0 -18002 18003 -18004 884 18006 0 -18002 18003 -18004 884 -18007 0 c -2-1 --> break c ( b^{68, 13}_2 ∧ b^{68, 13}_1 ∧ -b^{68, 13}_0 ∧ -p_884) -> break c in CNF: c -b^{68, 13}_2 ∨ -b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ p_884 ∨ break c in DIMACS: -18002 -18003 18004 884 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 13}_2 ∧ -b^{68, 13}_1 ∧ -b^{68, 13}_0 ∧ true) c in CNF: c -b^{68, 13}_2 ∨ b^{68, 13}_1 ∨ b^{68, 13}_0 ∨ false c in DIMACS: -18002 18003 18004 0 c 3 does not represent an automaton state. c -(-b^{68, 13}_2 ∧ b^{68, 13}_1 ∧ b^{68, 13}_0 ∧ true) c in CNF: c b^{68, 13}_2 ∨ -b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ false c in DIMACS: 18002 -18003 -18004 0 c -3 does not represent an automaton state. c -( b^{68, 13}_2 ∧ b^{68, 13}_1 ∧ b^{68, 13}_0 ∧ true) c in CNF: c -b^{68, 13}_2 ∨ -b^{68, 13}_1 ∨ -b^{68, 13}_0 ∨ false c in DIMACS: -18002 -18003 -18004 0 c i = 14 c -2+1 --> -1 c ( b^{68, 14}_2 ∧ b^{68, 14}_1 ∧ -b^{68, 14}_0 ∧ p_952) -> ( b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ b^{68, 15}_0) c in CNF: c -b^{68, 14}_2 ∨ -b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ -p_952 ∨ b^{68, 15}_2 c -b^{68, 14}_2 ∨ -b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ -p_952 ∨ -b^{68, 15}_1 c -b^{68, 14}_2 ∨ -b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ -p_952 ∨ b^{68, 15}_0 c in DIMACS: -18005 -18006 18007 -952 18008 0 -18005 -18006 18007 -952 -18009 0 -18005 -18006 18007 -952 18010 0 c -1+1 --> 0 c ( b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ b^{68, 14}_0 ∧ p_952) -> (-b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ -b^{68, 15}_0) c in CNF: c -b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ -p_952 ∨ -b^{68, 15}_2 c -b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ -p_952 ∨ -b^{68, 15}_1 c -b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ -p_952 ∨ -b^{68, 15}_0 c in DIMACS: -18005 18006 -18007 -952 -18008 0 -18005 18006 -18007 -952 -18009 0 -18005 18006 -18007 -952 -18010 0 c 0+1 --> 1 c (-b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ -b^{68, 14}_0 ∧ p_952) -> (-b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ b^{68, 15}_0) c in CNF: c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ -p_952 ∨ -b^{68, 15}_2 c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ -p_952 ∨ -b^{68, 15}_1 c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ -p_952 ∨ b^{68, 15}_0 c in DIMACS: 18005 18006 18007 -952 -18008 0 18005 18006 18007 -952 -18009 0 18005 18006 18007 -952 18010 0 c 1+1 --> 2 c (-b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ b^{68, 14}_0 ∧ p_952) -> (-b^{68, 15}_2 ∧ b^{68, 15}_1 ∧ -b^{68, 15}_0) c in CNF: c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ -p_952 ∨ -b^{68, 15}_2 c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ -p_952 ∨ b^{68, 15}_1 c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ -p_952 ∨ -b^{68, 15}_0 c in DIMACS: 18005 18006 -18007 -952 -18008 0 18005 18006 -18007 -952 18009 0 18005 18006 -18007 -952 -18010 0 c 2+1 --> break c (-b^{68, 14}_2 ∧ b^{68, 14}_1 ∧ -b^{68, 14}_0 ∧ p_952) -> break c in CNF: c b^{68, 14}_2 ∨ -b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ -p_952 ∨ break c in DIMACS: 18005 -18006 18007 -952 1162 0 c 2-1 --> 1 c (-b^{68, 14}_2 ∧ b^{68, 14}_1 ∧ -b^{68, 14}_0 ∧ -p_952) -> (-b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ b^{68, 15}_0) c in CNF: c b^{68, 14}_2 ∨ -b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ p_952 ∨ -b^{68, 15}_2 c b^{68, 14}_2 ∨ -b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ p_952 ∨ -b^{68, 15}_1 c b^{68, 14}_2 ∨ -b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ p_952 ∨ b^{68, 15}_0 c in DIMACS: 18005 -18006 18007 952 -18008 0 18005 -18006 18007 952 -18009 0 18005 -18006 18007 952 18010 0 c 1-1 --> 0 c (-b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ b^{68, 14}_0 ∧ -p_952) -> (-b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ -b^{68, 15}_0) c in CNF: c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ p_952 ∨ -b^{68, 15}_2 c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ p_952 ∨ -b^{68, 15}_1 c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ p_952 ∨ -b^{68, 15}_0 c in DIMACS: 18005 18006 -18007 952 -18008 0 18005 18006 -18007 952 -18009 0 18005 18006 -18007 952 -18010 0 c 0-1 --> -1 c (-b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ -b^{68, 14}_0 ∧ -p_952) -> ( b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ b^{68, 15}_0) c in CNF: c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ p_952 ∨ b^{68, 15}_2 c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ p_952 ∨ -b^{68, 15}_1 c b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ p_952 ∨ b^{68, 15}_0 c in DIMACS: 18005 18006 18007 952 18008 0 18005 18006 18007 952 -18009 0 18005 18006 18007 952 18010 0 c -1-1 --> -2 c ( b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ b^{68, 14}_0 ∧ -p_952) -> ( b^{68, 15}_2 ∧ b^{68, 15}_1 ∧ -b^{68, 15}_0) c in CNF: c -b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ p_952 ∨ b^{68, 15}_2 c -b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ p_952 ∨ b^{68, 15}_1 c -b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ p_952 ∨ -b^{68, 15}_0 c in DIMACS: -18005 18006 -18007 952 18008 0 -18005 18006 -18007 952 18009 0 -18005 18006 -18007 952 -18010 0 c -2-1 --> break c ( b^{68, 14}_2 ∧ b^{68, 14}_1 ∧ -b^{68, 14}_0 ∧ -p_952) -> break c in CNF: c -b^{68, 14}_2 ∨ -b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ p_952 ∨ break c in DIMACS: -18005 -18006 18007 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 14}_2 ∧ -b^{68, 14}_1 ∧ -b^{68, 14}_0 ∧ true) c in CNF: c -b^{68, 14}_2 ∨ b^{68, 14}_1 ∨ b^{68, 14}_0 ∨ false c in DIMACS: -18005 18006 18007 0 c 3 does not represent an automaton state. c -(-b^{68, 14}_2 ∧ b^{68, 14}_1 ∧ b^{68, 14}_0 ∧ true) c in CNF: c b^{68, 14}_2 ∨ -b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ false c in DIMACS: 18005 -18006 -18007 0 c -3 does not represent an automaton state. c -( b^{68, 14}_2 ∧ b^{68, 14}_1 ∧ b^{68, 14}_0 ∧ true) c in CNF: c -b^{68, 14}_2 ∨ -b^{68, 14}_1 ∨ -b^{68, 14}_0 ∨ false c in DIMACS: -18005 -18006 -18007 0 c i = 15 c -2+1 --> -1 c ( b^{68, 15}_2 ∧ b^{68, 15}_1 ∧ -b^{68, 15}_0 ∧ p_1020) -> ( b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ b^{68, 16}_0) c in CNF: c -b^{68, 15}_2 ∨ -b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ -p_1020 ∨ b^{68, 16}_2 c -b^{68, 15}_2 ∨ -b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ -p_1020 ∨ -b^{68, 16}_1 c -b^{68, 15}_2 ∨ -b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ -p_1020 ∨ b^{68, 16}_0 c in DIMACS: -18008 -18009 18010 -1020 18011 0 -18008 -18009 18010 -1020 -18012 0 -18008 -18009 18010 -1020 18013 0 c -1+1 --> 0 c ( b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ b^{68, 15}_0 ∧ p_1020) -> (-b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ -b^{68, 16}_0) c in CNF: c -b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ -p_1020 ∨ -b^{68, 16}_2 c -b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ -p_1020 ∨ -b^{68, 16}_1 c -b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ -p_1020 ∨ -b^{68, 16}_0 c in DIMACS: -18008 18009 -18010 -1020 -18011 0 -18008 18009 -18010 -1020 -18012 0 -18008 18009 -18010 -1020 -18013 0 c 0+1 --> 1 c (-b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ -b^{68, 15}_0 ∧ p_1020) -> (-b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ b^{68, 16}_0) c in CNF: c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ -p_1020 ∨ -b^{68, 16}_2 c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ -p_1020 ∨ -b^{68, 16}_1 c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ -p_1020 ∨ b^{68, 16}_0 c in DIMACS: 18008 18009 18010 -1020 -18011 0 18008 18009 18010 -1020 -18012 0 18008 18009 18010 -1020 18013 0 c 1+1 --> 2 c (-b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ b^{68, 15}_0 ∧ p_1020) -> (-b^{68, 16}_2 ∧ b^{68, 16}_1 ∧ -b^{68, 16}_0) c in CNF: c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ -p_1020 ∨ -b^{68, 16}_2 c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ -p_1020 ∨ b^{68, 16}_1 c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ -p_1020 ∨ -b^{68, 16}_0 c in DIMACS: 18008 18009 -18010 -1020 -18011 0 18008 18009 -18010 -1020 18012 0 18008 18009 -18010 -1020 -18013 0 c 2+1 --> break c (-b^{68, 15}_2 ∧ b^{68, 15}_1 ∧ -b^{68, 15}_0 ∧ p_1020) -> break c in CNF: c b^{68, 15}_2 ∨ -b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ -p_1020 ∨ break c in DIMACS: 18008 -18009 18010 -1020 1162 0 c 2-1 --> 1 c (-b^{68, 15}_2 ∧ b^{68, 15}_1 ∧ -b^{68, 15}_0 ∧ -p_1020) -> (-b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ b^{68, 16}_0) c in CNF: c b^{68, 15}_2 ∨ -b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ p_1020 ∨ -b^{68, 16}_2 c b^{68, 15}_2 ∨ -b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ p_1020 ∨ -b^{68, 16}_1 c b^{68, 15}_2 ∨ -b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ p_1020 ∨ b^{68, 16}_0 c in DIMACS: 18008 -18009 18010 1020 -18011 0 18008 -18009 18010 1020 -18012 0 18008 -18009 18010 1020 18013 0 c 1-1 --> 0 c (-b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ b^{68, 15}_0 ∧ -p_1020) -> (-b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ -b^{68, 16}_0) c in CNF: c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ p_1020 ∨ -b^{68, 16}_2 c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ p_1020 ∨ -b^{68, 16}_1 c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ p_1020 ∨ -b^{68, 16}_0 c in DIMACS: 18008 18009 -18010 1020 -18011 0 18008 18009 -18010 1020 -18012 0 18008 18009 -18010 1020 -18013 0 c 0-1 --> -1 c (-b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ -b^{68, 15}_0 ∧ -p_1020) -> ( b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ b^{68, 16}_0) c in CNF: c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ p_1020 ∨ b^{68, 16}_2 c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ p_1020 ∨ -b^{68, 16}_1 c b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ p_1020 ∨ b^{68, 16}_0 c in DIMACS: 18008 18009 18010 1020 18011 0 18008 18009 18010 1020 -18012 0 18008 18009 18010 1020 18013 0 c -1-1 --> -2 c ( b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ b^{68, 15}_0 ∧ -p_1020) -> ( b^{68, 16}_2 ∧ b^{68, 16}_1 ∧ -b^{68, 16}_0) c in CNF: c -b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ p_1020 ∨ b^{68, 16}_2 c -b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ p_1020 ∨ b^{68, 16}_1 c -b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ p_1020 ∨ -b^{68, 16}_0 c in DIMACS: -18008 18009 -18010 1020 18011 0 -18008 18009 -18010 1020 18012 0 -18008 18009 -18010 1020 -18013 0 c -2-1 --> break c ( b^{68, 15}_2 ∧ b^{68, 15}_1 ∧ -b^{68, 15}_0 ∧ -p_1020) -> break c in CNF: c -b^{68, 15}_2 ∨ -b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ p_1020 ∨ break c in DIMACS: -18008 -18009 18010 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 15}_2 ∧ -b^{68, 15}_1 ∧ -b^{68, 15}_0 ∧ true) c in CNF: c -b^{68, 15}_2 ∨ b^{68, 15}_1 ∨ b^{68, 15}_0 ∨ false c in DIMACS: -18008 18009 18010 0 c 3 does not represent an automaton state. c -(-b^{68, 15}_2 ∧ b^{68, 15}_1 ∧ b^{68, 15}_0 ∧ true) c in CNF: c b^{68, 15}_2 ∨ -b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ false c in DIMACS: 18008 -18009 -18010 0 c -3 does not represent an automaton state. c -( b^{68, 15}_2 ∧ b^{68, 15}_1 ∧ b^{68, 15}_0 ∧ true) c in CNF: c -b^{68, 15}_2 ∨ -b^{68, 15}_1 ∨ -b^{68, 15}_0 ∨ false c in DIMACS: -18008 -18009 -18010 0 c i = 16 c -2+1 --> -1 c ( b^{68, 16}_2 ∧ b^{68, 16}_1 ∧ -b^{68, 16}_0 ∧ p_1088) -> ( b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ b^{68, 17}_0) c in CNF: c -b^{68, 16}_2 ∨ -b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ -p_1088 ∨ b^{68, 17}_2 c -b^{68, 16}_2 ∨ -b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ -p_1088 ∨ -b^{68, 17}_1 c -b^{68, 16}_2 ∨ -b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ -p_1088 ∨ b^{68, 17}_0 c in DIMACS: -18011 -18012 18013 -1088 18014 0 -18011 -18012 18013 -1088 -18015 0 -18011 -18012 18013 -1088 18016 0 c -1+1 --> 0 c ( b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ b^{68, 16}_0 ∧ p_1088) -> (-b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ -b^{68, 17}_0) c in CNF: c -b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ -p_1088 ∨ -b^{68, 17}_2 c -b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ -p_1088 ∨ -b^{68, 17}_1 c -b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ -p_1088 ∨ -b^{68, 17}_0 c in DIMACS: -18011 18012 -18013 -1088 -18014 0 -18011 18012 -18013 -1088 -18015 0 -18011 18012 -18013 -1088 -18016 0 c 0+1 --> 1 c (-b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ -b^{68, 16}_0 ∧ p_1088) -> (-b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ b^{68, 17}_0) c in CNF: c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ -p_1088 ∨ -b^{68, 17}_2 c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ -p_1088 ∨ -b^{68, 17}_1 c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ -p_1088 ∨ b^{68, 17}_0 c in DIMACS: 18011 18012 18013 -1088 -18014 0 18011 18012 18013 -1088 -18015 0 18011 18012 18013 -1088 18016 0 c 1+1 --> 2 c (-b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ b^{68, 16}_0 ∧ p_1088) -> (-b^{68, 17}_2 ∧ b^{68, 17}_1 ∧ -b^{68, 17}_0) c in CNF: c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ -p_1088 ∨ -b^{68, 17}_2 c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ -p_1088 ∨ b^{68, 17}_1 c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ -p_1088 ∨ -b^{68, 17}_0 c in DIMACS: 18011 18012 -18013 -1088 -18014 0 18011 18012 -18013 -1088 18015 0 18011 18012 -18013 -1088 -18016 0 c 2+1 --> break c (-b^{68, 16}_2 ∧ b^{68, 16}_1 ∧ -b^{68, 16}_0 ∧ p_1088) -> break c in CNF: c b^{68, 16}_2 ∨ -b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ -p_1088 ∨ break c in DIMACS: 18011 -18012 18013 -1088 1162 0 c 2-1 --> 1 c (-b^{68, 16}_2 ∧ b^{68, 16}_1 ∧ -b^{68, 16}_0 ∧ -p_1088) -> (-b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ b^{68, 17}_0) c in CNF: c b^{68, 16}_2 ∨ -b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ p_1088 ∨ -b^{68, 17}_2 c b^{68, 16}_2 ∨ -b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ p_1088 ∨ -b^{68, 17}_1 c b^{68, 16}_2 ∨ -b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ p_1088 ∨ b^{68, 17}_0 c in DIMACS: 18011 -18012 18013 1088 -18014 0 18011 -18012 18013 1088 -18015 0 18011 -18012 18013 1088 18016 0 c 1-1 --> 0 c (-b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ b^{68, 16}_0 ∧ -p_1088) -> (-b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ -b^{68, 17}_0) c in CNF: c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ p_1088 ∨ -b^{68, 17}_2 c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ p_1088 ∨ -b^{68, 17}_1 c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ p_1088 ∨ -b^{68, 17}_0 c in DIMACS: 18011 18012 -18013 1088 -18014 0 18011 18012 -18013 1088 -18015 0 18011 18012 -18013 1088 -18016 0 c 0-1 --> -1 c (-b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ -b^{68, 16}_0 ∧ -p_1088) -> ( b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ b^{68, 17}_0) c in CNF: c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ p_1088 ∨ b^{68, 17}_2 c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ p_1088 ∨ -b^{68, 17}_1 c b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ p_1088 ∨ b^{68, 17}_0 c in DIMACS: 18011 18012 18013 1088 18014 0 18011 18012 18013 1088 -18015 0 18011 18012 18013 1088 18016 0 c -1-1 --> -2 c ( b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ b^{68, 16}_0 ∧ -p_1088) -> ( b^{68, 17}_2 ∧ b^{68, 17}_1 ∧ -b^{68, 17}_0) c in CNF: c -b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ p_1088 ∨ b^{68, 17}_2 c -b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ p_1088 ∨ b^{68, 17}_1 c -b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ p_1088 ∨ -b^{68, 17}_0 c in DIMACS: -18011 18012 -18013 1088 18014 0 -18011 18012 -18013 1088 18015 0 -18011 18012 -18013 1088 -18016 0 c -2-1 --> break c ( b^{68, 16}_2 ∧ b^{68, 16}_1 ∧ -b^{68, 16}_0 ∧ -p_1088) -> break c in CNF: c -b^{68, 16}_2 ∨ -b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ p_1088 ∨ break c in DIMACS: -18011 -18012 18013 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 16}_2 ∧ -b^{68, 16}_1 ∧ -b^{68, 16}_0 ∧ true) c in CNF: c -b^{68, 16}_2 ∨ b^{68, 16}_1 ∨ b^{68, 16}_0 ∨ false c in DIMACS: -18011 18012 18013 0 c 3 does not represent an automaton state. c -(-b^{68, 16}_2 ∧ b^{68, 16}_1 ∧ b^{68, 16}_0 ∧ true) c in CNF: c b^{68, 16}_2 ∨ -b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ false c in DIMACS: 18011 -18012 -18013 0 c -3 does not represent an automaton state. c -( b^{68, 16}_2 ∧ b^{68, 16}_1 ∧ b^{68, 16}_0 ∧ true) c in CNF: c -b^{68, 16}_2 ∨ -b^{68, 16}_1 ∨ -b^{68, 16}_0 ∨ false c in DIMACS: -18011 -18012 -18013 0 c i = 17 c -2+1 --> -1 c ( b^{68, 17}_2 ∧ b^{68, 17}_1 ∧ -b^{68, 17}_0 ∧ p_1156) -> ( b^{68, 18}_2 ∧ -b^{68, 18}_1 ∧ b^{68, 18}_0) c in CNF: c -b^{68, 17}_2 ∨ -b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ -p_1156 ∨ b^{68, 18}_2 c -b^{68, 17}_2 ∨ -b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ -p_1156 ∨ -b^{68, 18}_1 c -b^{68, 17}_2 ∨ -b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ -p_1156 ∨ b^{68, 18}_0 c in DIMACS: -18014 -18015 18016 -1156 18017 0 -18014 -18015 18016 -1156 -18018 0 -18014 -18015 18016 -1156 18019 0 c -1+1 --> 0 c ( b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ b^{68, 17}_0 ∧ p_1156) -> (-b^{68, 18}_2 ∧ -b^{68, 18}_1 ∧ -b^{68, 18}_0) c in CNF: c -b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ -p_1156 ∨ -b^{68, 18}_2 c -b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ -p_1156 ∨ -b^{68, 18}_1 c -b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ -p_1156 ∨ -b^{68, 18}_0 c in DIMACS: -18014 18015 -18016 -1156 -18017 0 -18014 18015 -18016 -1156 -18018 0 -18014 18015 -18016 -1156 -18019 0 c 0+1 --> 1 c (-b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ -b^{68, 17}_0 ∧ p_1156) -> (-b^{68, 18}_2 ∧ -b^{68, 18}_1 ∧ b^{68, 18}_0) c in CNF: c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ -p_1156 ∨ -b^{68, 18}_2 c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ -p_1156 ∨ -b^{68, 18}_1 c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ -p_1156 ∨ b^{68, 18}_0 c in DIMACS: 18014 18015 18016 -1156 -18017 0 18014 18015 18016 -1156 -18018 0 18014 18015 18016 -1156 18019 0 c 1+1 --> 2 c (-b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ b^{68, 17}_0 ∧ p_1156) -> (-b^{68, 18}_2 ∧ b^{68, 18}_1 ∧ -b^{68, 18}_0) c in CNF: c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ -p_1156 ∨ -b^{68, 18}_2 c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ -p_1156 ∨ b^{68, 18}_1 c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ -p_1156 ∨ -b^{68, 18}_0 c in DIMACS: 18014 18015 -18016 -1156 -18017 0 18014 18015 -18016 -1156 18018 0 18014 18015 -18016 -1156 -18019 0 c 2+1 --> break c (-b^{68, 17}_2 ∧ b^{68, 17}_1 ∧ -b^{68, 17}_0 ∧ p_1156) -> break c in CNF: c b^{68, 17}_2 ∨ -b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ -p_1156 ∨ break c in DIMACS: 18014 -18015 18016 -1156 1162 0 c 2-1 --> 1 c (-b^{68, 17}_2 ∧ b^{68, 17}_1 ∧ -b^{68, 17}_0 ∧ -p_1156) -> (-b^{68, 18}_2 ∧ -b^{68, 18}_1 ∧ b^{68, 18}_0) c in CNF: c b^{68, 17}_2 ∨ -b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ p_1156 ∨ -b^{68, 18}_2 c b^{68, 17}_2 ∨ -b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ p_1156 ∨ -b^{68, 18}_1 c b^{68, 17}_2 ∨ -b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ p_1156 ∨ b^{68, 18}_0 c in DIMACS: 18014 -18015 18016 1156 -18017 0 18014 -18015 18016 1156 -18018 0 18014 -18015 18016 1156 18019 0 c 1-1 --> 0 c (-b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ b^{68, 17}_0 ∧ -p_1156) -> (-b^{68, 18}_2 ∧ -b^{68, 18}_1 ∧ -b^{68, 18}_0) c in CNF: c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ p_1156 ∨ -b^{68, 18}_2 c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ p_1156 ∨ -b^{68, 18}_1 c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ p_1156 ∨ -b^{68, 18}_0 c in DIMACS: 18014 18015 -18016 1156 -18017 0 18014 18015 -18016 1156 -18018 0 18014 18015 -18016 1156 -18019 0 c 0-1 --> -1 c (-b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ -b^{68, 17}_0 ∧ -p_1156) -> ( b^{68, 18}_2 ∧ -b^{68, 18}_1 ∧ b^{68, 18}_0) c in CNF: c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ p_1156 ∨ b^{68, 18}_2 c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ p_1156 ∨ -b^{68, 18}_1 c b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ p_1156 ∨ b^{68, 18}_0 c in DIMACS: 18014 18015 18016 1156 18017 0 18014 18015 18016 1156 -18018 0 18014 18015 18016 1156 18019 0 c -1-1 --> -2 c ( b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ b^{68, 17}_0 ∧ -p_1156) -> ( b^{68, 18}_2 ∧ b^{68, 18}_1 ∧ -b^{68, 18}_0) c in CNF: c -b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ p_1156 ∨ b^{68, 18}_2 c -b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ p_1156 ∨ b^{68, 18}_1 c -b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ p_1156 ∨ -b^{68, 18}_0 c in DIMACS: -18014 18015 -18016 1156 18017 0 -18014 18015 -18016 1156 18018 0 -18014 18015 -18016 1156 -18019 0 c -2-1 --> break c ( b^{68, 17}_2 ∧ b^{68, 17}_1 ∧ -b^{68, 17}_0 ∧ -p_1156) -> break c in CNF: c -b^{68, 17}_2 ∨ -b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ p_1156 ∨ break c in DIMACS: -18014 -18015 18016 1156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{68, 17}_2 ∧ -b^{68, 17}_1 ∧ -b^{68, 17}_0 ∧ true) c in CNF: c -b^{68, 17}_2 ∨ b^{68, 17}_1 ∨ b^{68, 17}_0 ∨ false c in DIMACS: -18014 18015 18016 0 c 3 does not represent an automaton state. c -(-b^{68, 17}_2 ∧ b^{68, 17}_1 ∧ b^{68, 17}_0 ∧ true) c in CNF: c b^{68, 17}_2 ∨ -b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ false c in DIMACS: 18014 -18015 -18016 0 c -3 does not represent an automaton state. c -( b^{68, 17}_2 ∧ b^{68, 17}_1 ∧ b^{68, 17}_0 ∧ true) c in CNF: c -b^{68, 17}_2 ∨ -b^{68, 17}_1 ∨ -b^{68, 17}_0 ∨ false c in DIMACS: -18014 -18015 -18016 0 c INIT for k = 69 c -b^{69, 1}_2 c -b^{69, 1}_1 c -b^{69, 1}_0 c in DIMACS: -18020 0 -18021 0 -18022 0 c Transitions for k = 69 c i = 1 c -2+1 --> -1 c ( b^{69, 1}_2 ∧ b^{69, 1}_1 ∧ -b^{69, 1}_0 ∧ p_69) -> ( b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ b^{69, 2}_0) c in CNF: c -b^{69, 1}_2 ∨ -b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ -p_69 ∨ b^{69, 2}_2 c -b^{69, 1}_2 ∨ -b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ -p_69 ∨ -b^{69, 2}_1 c -b^{69, 1}_2 ∨ -b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ -p_69 ∨ b^{69, 2}_0 c in DIMACS: -18020 -18021 18022 -69 18023 0 -18020 -18021 18022 -69 -18024 0 -18020 -18021 18022 -69 18025 0 c -1+1 --> 0 c ( b^{69, 1}_2 ∧ -b^{69, 1}_1 ∧ b^{69, 1}_0 ∧ p_69) -> (-b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ -b^{69, 2}_0) c in CNF: c -b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ -p_69 ∨ -b^{69, 2}_2 c -b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ -p_69 ∨ -b^{69, 2}_1 c -b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ -p_69 ∨ -b^{69, 2}_0 c in DIMACS: -18020 18021 -18022 -69 -18023 0 -18020 18021 -18022 -69 -18024 0 -18020 18021 -18022 -69 -18025 0 c 0+1 --> 1 c (-b^{69, 1}_2 ∧ -b^{69, 1}_1 ∧ -b^{69, 1}_0 ∧ p_69) -> (-b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ b^{69, 2}_0) c in CNF: c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ -p_69 ∨ -b^{69, 2}_2 c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ -p_69 ∨ -b^{69, 2}_1 c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ -p_69 ∨ b^{69, 2}_0 c in DIMACS: 18020 18021 18022 -69 -18023 0 18020 18021 18022 -69 -18024 0 18020 18021 18022 -69 18025 0 c 1+1 --> 2 c (-b^{69, 1}_2 ∧ -b^{69, 1}_1 ∧ b^{69, 1}_0 ∧ p_69) -> (-b^{69, 2}_2 ∧ b^{69, 2}_1 ∧ -b^{69, 2}_0) c in CNF: c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ -p_69 ∨ -b^{69, 2}_2 c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ -p_69 ∨ b^{69, 2}_1 c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ -p_69 ∨ -b^{69, 2}_0 c in DIMACS: 18020 18021 -18022 -69 -18023 0 18020 18021 -18022 -69 18024 0 18020 18021 -18022 -69 -18025 0 c 2+1 --> break c (-b^{69, 1}_2 ∧ b^{69, 1}_1 ∧ -b^{69, 1}_0 ∧ p_69) -> break c in CNF: c b^{69, 1}_2 ∨ -b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ -p_69 ∨ break c in DIMACS: 18020 -18021 18022 -69 1162 0 c 2-1 --> 1 c (-b^{69, 1}_2 ∧ b^{69, 1}_1 ∧ -b^{69, 1}_0 ∧ -p_69) -> (-b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ b^{69, 2}_0) c in CNF: c b^{69, 1}_2 ∨ -b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ p_69 ∨ -b^{69, 2}_2 c b^{69, 1}_2 ∨ -b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ p_69 ∨ -b^{69, 2}_1 c b^{69, 1}_2 ∨ -b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ p_69 ∨ b^{69, 2}_0 c in DIMACS: 18020 -18021 18022 69 -18023 0 18020 -18021 18022 69 -18024 0 18020 -18021 18022 69 18025 0 c 1-1 --> 0 c (-b^{69, 1}_2 ∧ -b^{69, 1}_1 ∧ b^{69, 1}_0 ∧ -p_69) -> (-b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ -b^{69, 2}_0) c in CNF: c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ p_69 ∨ -b^{69, 2}_2 c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ p_69 ∨ -b^{69, 2}_1 c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ p_69 ∨ -b^{69, 2}_0 c in DIMACS: 18020 18021 -18022 69 -18023 0 18020 18021 -18022 69 -18024 0 18020 18021 -18022 69 -18025 0 c 0-1 --> -1 c (-b^{69, 1}_2 ∧ -b^{69, 1}_1 ∧ -b^{69, 1}_0 ∧ -p_69) -> ( b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ b^{69, 2}_0) c in CNF: c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ p_69 ∨ b^{69, 2}_2 c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ p_69 ∨ -b^{69, 2}_1 c b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ p_69 ∨ b^{69, 2}_0 c in DIMACS: 18020 18021 18022 69 18023 0 18020 18021 18022 69 -18024 0 18020 18021 18022 69 18025 0 c -1-1 --> -2 c ( b^{69, 1}_2 ∧ -b^{69, 1}_1 ∧ b^{69, 1}_0 ∧ -p_69) -> ( b^{69, 2}_2 ∧ b^{69, 2}_1 ∧ -b^{69, 2}_0) c in CNF: c -b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ p_69 ∨ b^{69, 2}_2 c -b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ p_69 ∨ b^{69, 2}_1 c -b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ p_69 ∨ -b^{69, 2}_0 c in DIMACS: -18020 18021 -18022 69 18023 0 -18020 18021 -18022 69 18024 0 -18020 18021 -18022 69 -18025 0 c -2-1 --> break c ( b^{69, 1}_2 ∧ b^{69, 1}_1 ∧ -b^{69, 1}_0 ∧ -p_69) -> break c in CNF: c -b^{69, 1}_2 ∨ -b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ p_69 ∨ break c in DIMACS: -18020 -18021 18022 69 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 1}_2 ∧ -b^{69, 1}_1 ∧ -b^{69, 1}_0 ∧ true) c in CNF: c -b^{69, 1}_2 ∨ b^{69, 1}_1 ∨ b^{69, 1}_0 ∨ false c in DIMACS: -18020 18021 18022 0 c 3 does not represent an automaton state. c -(-b^{69, 1}_2 ∧ b^{69, 1}_1 ∧ b^{69, 1}_0 ∧ true) c in CNF: c b^{69, 1}_2 ∨ -b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ false c in DIMACS: 18020 -18021 -18022 0 c -3 does not represent an automaton state. c -( b^{69, 1}_2 ∧ b^{69, 1}_1 ∧ b^{69, 1}_0 ∧ true) c in CNF: c -b^{69, 1}_2 ∨ -b^{69, 1}_1 ∨ -b^{69, 1}_0 ∨ false c in DIMACS: -18020 -18021 -18022 0 c i = 2 c -2+1 --> -1 c ( b^{69, 2}_2 ∧ b^{69, 2}_1 ∧ -b^{69, 2}_0 ∧ p_138) -> ( b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ b^{69, 3}_0) c in CNF: c -b^{69, 2}_2 ∨ -b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ -p_138 ∨ b^{69, 3}_2 c -b^{69, 2}_2 ∨ -b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ -p_138 ∨ -b^{69, 3}_1 c -b^{69, 2}_2 ∨ -b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ -p_138 ∨ b^{69, 3}_0 c in DIMACS: -18023 -18024 18025 -138 18026 0 -18023 -18024 18025 -138 -18027 0 -18023 -18024 18025 -138 18028 0 c -1+1 --> 0 c ( b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ b^{69, 2}_0 ∧ p_138) -> (-b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ -b^{69, 3}_0) c in CNF: c -b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ -p_138 ∨ -b^{69, 3}_2 c -b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ -p_138 ∨ -b^{69, 3}_1 c -b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ -p_138 ∨ -b^{69, 3}_0 c in DIMACS: -18023 18024 -18025 -138 -18026 0 -18023 18024 -18025 -138 -18027 0 -18023 18024 -18025 -138 -18028 0 c 0+1 --> 1 c (-b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ -b^{69, 2}_0 ∧ p_138) -> (-b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ b^{69, 3}_0) c in CNF: c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ -p_138 ∨ -b^{69, 3}_2 c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ -p_138 ∨ -b^{69, 3}_1 c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ -p_138 ∨ b^{69, 3}_0 c in DIMACS: 18023 18024 18025 -138 -18026 0 18023 18024 18025 -138 -18027 0 18023 18024 18025 -138 18028 0 c 1+1 --> 2 c (-b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ b^{69, 2}_0 ∧ p_138) -> (-b^{69, 3}_2 ∧ b^{69, 3}_1 ∧ -b^{69, 3}_0) c in CNF: c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ -p_138 ∨ -b^{69, 3}_2 c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ -p_138 ∨ b^{69, 3}_1 c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ -p_138 ∨ -b^{69, 3}_0 c in DIMACS: 18023 18024 -18025 -138 -18026 0 18023 18024 -18025 -138 18027 0 18023 18024 -18025 -138 -18028 0 c 2+1 --> break c (-b^{69, 2}_2 ∧ b^{69, 2}_1 ∧ -b^{69, 2}_0 ∧ p_138) -> break c in CNF: c b^{69, 2}_2 ∨ -b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ -p_138 ∨ break c in DIMACS: 18023 -18024 18025 -138 1162 0 c 2-1 --> 1 c (-b^{69, 2}_2 ∧ b^{69, 2}_1 ∧ -b^{69, 2}_0 ∧ -p_138) -> (-b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ b^{69, 3}_0) c in CNF: c b^{69, 2}_2 ∨ -b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ p_138 ∨ -b^{69, 3}_2 c b^{69, 2}_2 ∨ -b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ p_138 ∨ -b^{69, 3}_1 c b^{69, 2}_2 ∨ -b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ p_138 ∨ b^{69, 3}_0 c in DIMACS: 18023 -18024 18025 138 -18026 0 18023 -18024 18025 138 -18027 0 18023 -18024 18025 138 18028 0 c 1-1 --> 0 c (-b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ b^{69, 2}_0 ∧ -p_138) -> (-b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ -b^{69, 3}_0) c in CNF: c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ p_138 ∨ -b^{69, 3}_2 c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ p_138 ∨ -b^{69, 3}_1 c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ p_138 ∨ -b^{69, 3}_0 c in DIMACS: 18023 18024 -18025 138 -18026 0 18023 18024 -18025 138 -18027 0 18023 18024 -18025 138 -18028 0 c 0-1 --> -1 c (-b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ -b^{69, 2}_0 ∧ -p_138) -> ( b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ b^{69, 3}_0) c in CNF: c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ p_138 ∨ b^{69, 3}_2 c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ p_138 ∨ -b^{69, 3}_1 c b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ p_138 ∨ b^{69, 3}_0 c in DIMACS: 18023 18024 18025 138 18026 0 18023 18024 18025 138 -18027 0 18023 18024 18025 138 18028 0 c -1-1 --> -2 c ( b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ b^{69, 2}_0 ∧ -p_138) -> ( b^{69, 3}_2 ∧ b^{69, 3}_1 ∧ -b^{69, 3}_0) c in CNF: c -b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ p_138 ∨ b^{69, 3}_2 c -b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ p_138 ∨ b^{69, 3}_1 c -b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ p_138 ∨ -b^{69, 3}_0 c in DIMACS: -18023 18024 -18025 138 18026 0 -18023 18024 -18025 138 18027 0 -18023 18024 -18025 138 -18028 0 c -2-1 --> break c ( b^{69, 2}_2 ∧ b^{69, 2}_1 ∧ -b^{69, 2}_0 ∧ -p_138) -> break c in CNF: c -b^{69, 2}_2 ∨ -b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ p_138 ∨ break c in DIMACS: -18023 -18024 18025 138 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 2}_2 ∧ -b^{69, 2}_1 ∧ -b^{69, 2}_0 ∧ true) c in CNF: c -b^{69, 2}_2 ∨ b^{69, 2}_1 ∨ b^{69, 2}_0 ∨ false c in DIMACS: -18023 18024 18025 0 c 3 does not represent an automaton state. c -(-b^{69, 2}_2 ∧ b^{69, 2}_1 ∧ b^{69, 2}_0 ∧ true) c in CNF: c b^{69, 2}_2 ∨ -b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ false c in DIMACS: 18023 -18024 -18025 0 c -3 does not represent an automaton state. c -( b^{69, 2}_2 ∧ b^{69, 2}_1 ∧ b^{69, 2}_0 ∧ true) c in CNF: c -b^{69, 2}_2 ∨ -b^{69, 2}_1 ∨ -b^{69, 2}_0 ∨ false c in DIMACS: -18023 -18024 -18025 0 c i = 3 c -2+1 --> -1 c ( b^{69, 3}_2 ∧ b^{69, 3}_1 ∧ -b^{69, 3}_0 ∧ p_207) -> ( b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ b^{69, 4}_0) c in CNF: c -b^{69, 3}_2 ∨ -b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ -p_207 ∨ b^{69, 4}_2 c -b^{69, 3}_2 ∨ -b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ -p_207 ∨ -b^{69, 4}_1 c -b^{69, 3}_2 ∨ -b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ -p_207 ∨ b^{69, 4}_0 c in DIMACS: -18026 -18027 18028 -207 18029 0 -18026 -18027 18028 -207 -18030 0 -18026 -18027 18028 -207 18031 0 c -1+1 --> 0 c ( b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ b^{69, 3}_0 ∧ p_207) -> (-b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ -b^{69, 4}_0) c in CNF: c -b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ -p_207 ∨ -b^{69, 4}_2 c -b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ -p_207 ∨ -b^{69, 4}_1 c -b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ -p_207 ∨ -b^{69, 4}_0 c in DIMACS: -18026 18027 -18028 -207 -18029 0 -18026 18027 -18028 -207 -18030 0 -18026 18027 -18028 -207 -18031 0 c 0+1 --> 1 c (-b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ -b^{69, 3}_0 ∧ p_207) -> (-b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ b^{69, 4}_0) c in CNF: c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ -p_207 ∨ -b^{69, 4}_2 c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ -p_207 ∨ -b^{69, 4}_1 c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ -p_207 ∨ b^{69, 4}_0 c in DIMACS: 18026 18027 18028 -207 -18029 0 18026 18027 18028 -207 -18030 0 18026 18027 18028 -207 18031 0 c 1+1 --> 2 c (-b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ b^{69, 3}_0 ∧ p_207) -> (-b^{69, 4}_2 ∧ b^{69, 4}_1 ∧ -b^{69, 4}_0) c in CNF: c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ -p_207 ∨ -b^{69, 4}_2 c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ -p_207 ∨ b^{69, 4}_1 c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ -p_207 ∨ -b^{69, 4}_0 c in DIMACS: 18026 18027 -18028 -207 -18029 0 18026 18027 -18028 -207 18030 0 18026 18027 -18028 -207 -18031 0 c 2+1 --> break c (-b^{69, 3}_2 ∧ b^{69, 3}_1 ∧ -b^{69, 3}_0 ∧ p_207) -> break c in CNF: c b^{69, 3}_2 ∨ -b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ -p_207 ∨ break c in DIMACS: 18026 -18027 18028 -207 1162 0 c 2-1 --> 1 c (-b^{69, 3}_2 ∧ b^{69, 3}_1 ∧ -b^{69, 3}_0 ∧ -p_207) -> (-b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ b^{69, 4}_0) c in CNF: c b^{69, 3}_2 ∨ -b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ p_207 ∨ -b^{69, 4}_2 c b^{69, 3}_2 ∨ -b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ p_207 ∨ -b^{69, 4}_1 c b^{69, 3}_2 ∨ -b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ p_207 ∨ b^{69, 4}_0 c in DIMACS: 18026 -18027 18028 207 -18029 0 18026 -18027 18028 207 -18030 0 18026 -18027 18028 207 18031 0 c 1-1 --> 0 c (-b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ b^{69, 3}_0 ∧ -p_207) -> (-b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ -b^{69, 4}_0) c in CNF: c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ p_207 ∨ -b^{69, 4}_2 c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ p_207 ∨ -b^{69, 4}_1 c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ p_207 ∨ -b^{69, 4}_0 c in DIMACS: 18026 18027 -18028 207 -18029 0 18026 18027 -18028 207 -18030 0 18026 18027 -18028 207 -18031 0 c 0-1 --> -1 c (-b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ -b^{69, 3}_0 ∧ -p_207) -> ( b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ b^{69, 4}_0) c in CNF: c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ p_207 ∨ b^{69, 4}_2 c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ p_207 ∨ -b^{69, 4}_1 c b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ p_207 ∨ b^{69, 4}_0 c in DIMACS: 18026 18027 18028 207 18029 0 18026 18027 18028 207 -18030 0 18026 18027 18028 207 18031 0 c -1-1 --> -2 c ( b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ b^{69, 3}_0 ∧ -p_207) -> ( b^{69, 4}_2 ∧ b^{69, 4}_1 ∧ -b^{69, 4}_0) c in CNF: c -b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ p_207 ∨ b^{69, 4}_2 c -b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ p_207 ∨ b^{69, 4}_1 c -b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ p_207 ∨ -b^{69, 4}_0 c in DIMACS: -18026 18027 -18028 207 18029 0 -18026 18027 -18028 207 18030 0 -18026 18027 -18028 207 -18031 0 c -2-1 --> break c ( b^{69, 3}_2 ∧ b^{69, 3}_1 ∧ -b^{69, 3}_0 ∧ -p_207) -> break c in CNF: c -b^{69, 3}_2 ∨ -b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ p_207 ∨ break c in DIMACS: -18026 -18027 18028 207 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 3}_2 ∧ -b^{69, 3}_1 ∧ -b^{69, 3}_0 ∧ true) c in CNF: c -b^{69, 3}_2 ∨ b^{69, 3}_1 ∨ b^{69, 3}_0 ∨ false c in DIMACS: -18026 18027 18028 0 c 3 does not represent an automaton state. c -(-b^{69, 3}_2 ∧ b^{69, 3}_1 ∧ b^{69, 3}_0 ∧ true) c in CNF: c b^{69, 3}_2 ∨ -b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ false c in DIMACS: 18026 -18027 -18028 0 c -3 does not represent an automaton state. c -( b^{69, 3}_2 ∧ b^{69, 3}_1 ∧ b^{69, 3}_0 ∧ true) c in CNF: c -b^{69, 3}_2 ∨ -b^{69, 3}_1 ∨ -b^{69, 3}_0 ∨ false c in DIMACS: -18026 -18027 -18028 0 c i = 4 c -2+1 --> -1 c ( b^{69, 4}_2 ∧ b^{69, 4}_1 ∧ -b^{69, 4}_0 ∧ p_276) -> ( b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ b^{69, 5}_0) c in CNF: c -b^{69, 4}_2 ∨ -b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ -p_276 ∨ b^{69, 5}_2 c -b^{69, 4}_2 ∨ -b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ -p_276 ∨ -b^{69, 5}_1 c -b^{69, 4}_2 ∨ -b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ -p_276 ∨ b^{69, 5}_0 c in DIMACS: -18029 -18030 18031 -276 18032 0 -18029 -18030 18031 -276 -18033 0 -18029 -18030 18031 -276 18034 0 c -1+1 --> 0 c ( b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ b^{69, 4}_0 ∧ p_276) -> (-b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ -b^{69, 5}_0) c in CNF: c -b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ -p_276 ∨ -b^{69, 5}_2 c -b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ -p_276 ∨ -b^{69, 5}_1 c -b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ -p_276 ∨ -b^{69, 5}_0 c in DIMACS: -18029 18030 -18031 -276 -18032 0 -18029 18030 -18031 -276 -18033 0 -18029 18030 -18031 -276 -18034 0 c 0+1 --> 1 c (-b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ -b^{69, 4}_0 ∧ p_276) -> (-b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ b^{69, 5}_0) c in CNF: c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ -p_276 ∨ -b^{69, 5}_2 c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ -p_276 ∨ -b^{69, 5}_1 c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ -p_276 ∨ b^{69, 5}_0 c in DIMACS: 18029 18030 18031 -276 -18032 0 18029 18030 18031 -276 -18033 0 18029 18030 18031 -276 18034 0 c 1+1 --> 2 c (-b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ b^{69, 4}_0 ∧ p_276) -> (-b^{69, 5}_2 ∧ b^{69, 5}_1 ∧ -b^{69, 5}_0) c in CNF: c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ -p_276 ∨ -b^{69, 5}_2 c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ -p_276 ∨ b^{69, 5}_1 c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ -p_276 ∨ -b^{69, 5}_0 c in DIMACS: 18029 18030 -18031 -276 -18032 0 18029 18030 -18031 -276 18033 0 18029 18030 -18031 -276 -18034 0 c 2+1 --> break c (-b^{69, 4}_2 ∧ b^{69, 4}_1 ∧ -b^{69, 4}_0 ∧ p_276) -> break c in CNF: c b^{69, 4}_2 ∨ -b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ -p_276 ∨ break c in DIMACS: 18029 -18030 18031 -276 1162 0 c 2-1 --> 1 c (-b^{69, 4}_2 ∧ b^{69, 4}_1 ∧ -b^{69, 4}_0 ∧ -p_276) -> (-b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ b^{69, 5}_0) c in CNF: c b^{69, 4}_2 ∨ -b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ p_276 ∨ -b^{69, 5}_2 c b^{69, 4}_2 ∨ -b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ p_276 ∨ -b^{69, 5}_1 c b^{69, 4}_2 ∨ -b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ p_276 ∨ b^{69, 5}_0 c in DIMACS: 18029 -18030 18031 276 -18032 0 18029 -18030 18031 276 -18033 0 18029 -18030 18031 276 18034 0 c 1-1 --> 0 c (-b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ b^{69, 4}_0 ∧ -p_276) -> (-b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ -b^{69, 5}_0) c in CNF: c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ p_276 ∨ -b^{69, 5}_2 c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ p_276 ∨ -b^{69, 5}_1 c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ p_276 ∨ -b^{69, 5}_0 c in DIMACS: 18029 18030 -18031 276 -18032 0 18029 18030 -18031 276 -18033 0 18029 18030 -18031 276 -18034 0 c 0-1 --> -1 c (-b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ -b^{69, 4}_0 ∧ -p_276) -> ( b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ b^{69, 5}_0) c in CNF: c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ p_276 ∨ b^{69, 5}_2 c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ p_276 ∨ -b^{69, 5}_1 c b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ p_276 ∨ b^{69, 5}_0 c in DIMACS: 18029 18030 18031 276 18032 0 18029 18030 18031 276 -18033 0 18029 18030 18031 276 18034 0 c -1-1 --> -2 c ( b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ b^{69, 4}_0 ∧ -p_276) -> ( b^{69, 5}_2 ∧ b^{69, 5}_1 ∧ -b^{69, 5}_0) c in CNF: c -b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ p_276 ∨ b^{69, 5}_2 c -b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ p_276 ∨ b^{69, 5}_1 c -b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ p_276 ∨ -b^{69, 5}_0 c in DIMACS: -18029 18030 -18031 276 18032 0 -18029 18030 -18031 276 18033 0 -18029 18030 -18031 276 -18034 0 c -2-1 --> break c ( b^{69, 4}_2 ∧ b^{69, 4}_1 ∧ -b^{69, 4}_0 ∧ -p_276) -> break c in CNF: c -b^{69, 4}_2 ∨ -b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ p_276 ∨ break c in DIMACS: -18029 -18030 18031 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 4}_2 ∧ -b^{69, 4}_1 ∧ -b^{69, 4}_0 ∧ true) c in CNF: c -b^{69, 4}_2 ∨ b^{69, 4}_1 ∨ b^{69, 4}_0 ∨ false c in DIMACS: -18029 18030 18031 0 c 3 does not represent an automaton state. c -(-b^{69, 4}_2 ∧ b^{69, 4}_1 ∧ b^{69, 4}_0 ∧ true) c in CNF: c b^{69, 4}_2 ∨ -b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ false c in DIMACS: 18029 -18030 -18031 0 c -3 does not represent an automaton state. c -( b^{69, 4}_2 ∧ b^{69, 4}_1 ∧ b^{69, 4}_0 ∧ true) c in CNF: c -b^{69, 4}_2 ∨ -b^{69, 4}_1 ∨ -b^{69, 4}_0 ∨ false c in DIMACS: -18029 -18030 -18031 0 c i = 5 c -2+1 --> -1 c ( b^{69, 5}_2 ∧ b^{69, 5}_1 ∧ -b^{69, 5}_0 ∧ p_345) -> ( b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ b^{69, 6}_0) c in CNF: c -b^{69, 5}_2 ∨ -b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ -p_345 ∨ b^{69, 6}_2 c -b^{69, 5}_2 ∨ -b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ -p_345 ∨ -b^{69, 6}_1 c -b^{69, 5}_2 ∨ -b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ -p_345 ∨ b^{69, 6}_0 c in DIMACS: -18032 -18033 18034 -345 18035 0 -18032 -18033 18034 -345 -18036 0 -18032 -18033 18034 -345 18037 0 c -1+1 --> 0 c ( b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ b^{69, 5}_0 ∧ p_345) -> (-b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ -b^{69, 6}_0) c in CNF: c -b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ -p_345 ∨ -b^{69, 6}_2 c -b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ -p_345 ∨ -b^{69, 6}_1 c -b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ -p_345 ∨ -b^{69, 6}_0 c in DIMACS: -18032 18033 -18034 -345 -18035 0 -18032 18033 -18034 -345 -18036 0 -18032 18033 -18034 -345 -18037 0 c 0+1 --> 1 c (-b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ -b^{69, 5}_0 ∧ p_345) -> (-b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ b^{69, 6}_0) c in CNF: c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ -p_345 ∨ -b^{69, 6}_2 c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ -p_345 ∨ -b^{69, 6}_1 c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ -p_345 ∨ b^{69, 6}_0 c in DIMACS: 18032 18033 18034 -345 -18035 0 18032 18033 18034 -345 -18036 0 18032 18033 18034 -345 18037 0 c 1+1 --> 2 c (-b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ b^{69, 5}_0 ∧ p_345) -> (-b^{69, 6}_2 ∧ b^{69, 6}_1 ∧ -b^{69, 6}_0) c in CNF: c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ -p_345 ∨ -b^{69, 6}_2 c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ -p_345 ∨ b^{69, 6}_1 c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ -p_345 ∨ -b^{69, 6}_0 c in DIMACS: 18032 18033 -18034 -345 -18035 0 18032 18033 -18034 -345 18036 0 18032 18033 -18034 -345 -18037 0 c 2+1 --> break c (-b^{69, 5}_2 ∧ b^{69, 5}_1 ∧ -b^{69, 5}_0 ∧ p_345) -> break c in CNF: c b^{69, 5}_2 ∨ -b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ -p_345 ∨ break c in DIMACS: 18032 -18033 18034 -345 1162 0 c 2-1 --> 1 c (-b^{69, 5}_2 ∧ b^{69, 5}_1 ∧ -b^{69, 5}_0 ∧ -p_345) -> (-b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ b^{69, 6}_0) c in CNF: c b^{69, 5}_2 ∨ -b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ p_345 ∨ -b^{69, 6}_2 c b^{69, 5}_2 ∨ -b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ p_345 ∨ -b^{69, 6}_1 c b^{69, 5}_2 ∨ -b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ p_345 ∨ b^{69, 6}_0 c in DIMACS: 18032 -18033 18034 345 -18035 0 18032 -18033 18034 345 -18036 0 18032 -18033 18034 345 18037 0 c 1-1 --> 0 c (-b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ b^{69, 5}_0 ∧ -p_345) -> (-b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ -b^{69, 6}_0) c in CNF: c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ p_345 ∨ -b^{69, 6}_2 c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ p_345 ∨ -b^{69, 6}_1 c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ p_345 ∨ -b^{69, 6}_0 c in DIMACS: 18032 18033 -18034 345 -18035 0 18032 18033 -18034 345 -18036 0 18032 18033 -18034 345 -18037 0 c 0-1 --> -1 c (-b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ -b^{69, 5}_0 ∧ -p_345) -> ( b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ b^{69, 6}_0) c in CNF: c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ p_345 ∨ b^{69, 6}_2 c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ p_345 ∨ -b^{69, 6}_1 c b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ p_345 ∨ b^{69, 6}_0 c in DIMACS: 18032 18033 18034 345 18035 0 18032 18033 18034 345 -18036 0 18032 18033 18034 345 18037 0 c -1-1 --> -2 c ( b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ b^{69, 5}_0 ∧ -p_345) -> ( b^{69, 6}_2 ∧ b^{69, 6}_1 ∧ -b^{69, 6}_0) c in CNF: c -b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ p_345 ∨ b^{69, 6}_2 c -b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ p_345 ∨ b^{69, 6}_1 c -b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ p_345 ∨ -b^{69, 6}_0 c in DIMACS: -18032 18033 -18034 345 18035 0 -18032 18033 -18034 345 18036 0 -18032 18033 -18034 345 -18037 0 c -2-1 --> break c ( b^{69, 5}_2 ∧ b^{69, 5}_1 ∧ -b^{69, 5}_0 ∧ -p_345) -> break c in CNF: c -b^{69, 5}_2 ∨ -b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ p_345 ∨ break c in DIMACS: -18032 -18033 18034 345 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 5}_2 ∧ -b^{69, 5}_1 ∧ -b^{69, 5}_0 ∧ true) c in CNF: c -b^{69, 5}_2 ∨ b^{69, 5}_1 ∨ b^{69, 5}_0 ∨ false c in DIMACS: -18032 18033 18034 0 c 3 does not represent an automaton state. c -(-b^{69, 5}_2 ∧ b^{69, 5}_1 ∧ b^{69, 5}_0 ∧ true) c in CNF: c b^{69, 5}_2 ∨ -b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ false c in DIMACS: 18032 -18033 -18034 0 c -3 does not represent an automaton state. c -( b^{69, 5}_2 ∧ b^{69, 5}_1 ∧ b^{69, 5}_0 ∧ true) c in CNF: c -b^{69, 5}_2 ∨ -b^{69, 5}_1 ∨ -b^{69, 5}_0 ∨ false c in DIMACS: -18032 -18033 -18034 0 c i = 6 c -2+1 --> -1 c ( b^{69, 6}_2 ∧ b^{69, 6}_1 ∧ -b^{69, 6}_0 ∧ p_414) -> ( b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ b^{69, 7}_0) c in CNF: c -b^{69, 6}_2 ∨ -b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ -p_414 ∨ b^{69, 7}_2 c -b^{69, 6}_2 ∨ -b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ -p_414 ∨ -b^{69, 7}_1 c -b^{69, 6}_2 ∨ -b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ -p_414 ∨ b^{69, 7}_0 c in DIMACS: -18035 -18036 18037 -414 18038 0 -18035 -18036 18037 -414 -18039 0 -18035 -18036 18037 -414 18040 0 c -1+1 --> 0 c ( b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ b^{69, 6}_0 ∧ p_414) -> (-b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ -b^{69, 7}_0) c in CNF: c -b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ -p_414 ∨ -b^{69, 7}_2 c -b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ -p_414 ∨ -b^{69, 7}_1 c -b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ -p_414 ∨ -b^{69, 7}_0 c in DIMACS: -18035 18036 -18037 -414 -18038 0 -18035 18036 -18037 -414 -18039 0 -18035 18036 -18037 -414 -18040 0 c 0+1 --> 1 c (-b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ -b^{69, 6}_0 ∧ p_414) -> (-b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ b^{69, 7}_0) c in CNF: c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ -p_414 ∨ -b^{69, 7}_2 c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ -p_414 ∨ -b^{69, 7}_1 c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ -p_414 ∨ b^{69, 7}_0 c in DIMACS: 18035 18036 18037 -414 -18038 0 18035 18036 18037 -414 -18039 0 18035 18036 18037 -414 18040 0 c 1+1 --> 2 c (-b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ b^{69, 6}_0 ∧ p_414) -> (-b^{69, 7}_2 ∧ b^{69, 7}_1 ∧ -b^{69, 7}_0) c in CNF: c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ -p_414 ∨ -b^{69, 7}_2 c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ -p_414 ∨ b^{69, 7}_1 c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ -p_414 ∨ -b^{69, 7}_0 c in DIMACS: 18035 18036 -18037 -414 -18038 0 18035 18036 -18037 -414 18039 0 18035 18036 -18037 -414 -18040 0 c 2+1 --> break c (-b^{69, 6}_2 ∧ b^{69, 6}_1 ∧ -b^{69, 6}_0 ∧ p_414) -> break c in CNF: c b^{69, 6}_2 ∨ -b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ -p_414 ∨ break c in DIMACS: 18035 -18036 18037 -414 1162 0 c 2-1 --> 1 c (-b^{69, 6}_2 ∧ b^{69, 6}_1 ∧ -b^{69, 6}_0 ∧ -p_414) -> (-b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ b^{69, 7}_0) c in CNF: c b^{69, 6}_2 ∨ -b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ p_414 ∨ -b^{69, 7}_2 c b^{69, 6}_2 ∨ -b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ p_414 ∨ -b^{69, 7}_1 c b^{69, 6}_2 ∨ -b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ p_414 ∨ b^{69, 7}_0 c in DIMACS: 18035 -18036 18037 414 -18038 0 18035 -18036 18037 414 -18039 0 18035 -18036 18037 414 18040 0 c 1-1 --> 0 c (-b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ b^{69, 6}_0 ∧ -p_414) -> (-b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ -b^{69, 7}_0) c in CNF: c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ p_414 ∨ -b^{69, 7}_2 c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ p_414 ∨ -b^{69, 7}_1 c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ p_414 ∨ -b^{69, 7}_0 c in DIMACS: 18035 18036 -18037 414 -18038 0 18035 18036 -18037 414 -18039 0 18035 18036 -18037 414 -18040 0 c 0-1 --> -1 c (-b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ -b^{69, 6}_0 ∧ -p_414) -> ( b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ b^{69, 7}_0) c in CNF: c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ p_414 ∨ b^{69, 7}_2 c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ p_414 ∨ -b^{69, 7}_1 c b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ p_414 ∨ b^{69, 7}_0 c in DIMACS: 18035 18036 18037 414 18038 0 18035 18036 18037 414 -18039 0 18035 18036 18037 414 18040 0 c -1-1 --> -2 c ( b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ b^{69, 6}_0 ∧ -p_414) -> ( b^{69, 7}_2 ∧ b^{69, 7}_1 ∧ -b^{69, 7}_0) c in CNF: c -b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ p_414 ∨ b^{69, 7}_2 c -b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ p_414 ∨ b^{69, 7}_1 c -b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ p_414 ∨ -b^{69, 7}_0 c in DIMACS: -18035 18036 -18037 414 18038 0 -18035 18036 -18037 414 18039 0 -18035 18036 -18037 414 -18040 0 c -2-1 --> break c ( b^{69, 6}_2 ∧ b^{69, 6}_1 ∧ -b^{69, 6}_0 ∧ -p_414) -> break c in CNF: c -b^{69, 6}_2 ∨ -b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ p_414 ∨ break c in DIMACS: -18035 -18036 18037 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 6}_2 ∧ -b^{69, 6}_1 ∧ -b^{69, 6}_0 ∧ true) c in CNF: c -b^{69, 6}_2 ∨ b^{69, 6}_1 ∨ b^{69, 6}_0 ∨ false c in DIMACS: -18035 18036 18037 0 c 3 does not represent an automaton state. c -(-b^{69, 6}_2 ∧ b^{69, 6}_1 ∧ b^{69, 6}_0 ∧ true) c in CNF: c b^{69, 6}_2 ∨ -b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ false c in DIMACS: 18035 -18036 -18037 0 c -3 does not represent an automaton state. c -( b^{69, 6}_2 ∧ b^{69, 6}_1 ∧ b^{69, 6}_0 ∧ true) c in CNF: c -b^{69, 6}_2 ∨ -b^{69, 6}_1 ∨ -b^{69, 6}_0 ∨ false c in DIMACS: -18035 -18036 -18037 0 c i = 7 c -2+1 --> -1 c ( b^{69, 7}_2 ∧ b^{69, 7}_1 ∧ -b^{69, 7}_0 ∧ p_483) -> ( b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ b^{69, 8}_0) c in CNF: c -b^{69, 7}_2 ∨ -b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ -p_483 ∨ b^{69, 8}_2 c -b^{69, 7}_2 ∨ -b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ -p_483 ∨ -b^{69, 8}_1 c -b^{69, 7}_2 ∨ -b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ -p_483 ∨ b^{69, 8}_0 c in DIMACS: -18038 -18039 18040 -483 18041 0 -18038 -18039 18040 -483 -18042 0 -18038 -18039 18040 -483 18043 0 c -1+1 --> 0 c ( b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ b^{69, 7}_0 ∧ p_483) -> (-b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ -b^{69, 8}_0) c in CNF: c -b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ -p_483 ∨ -b^{69, 8}_2 c -b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ -p_483 ∨ -b^{69, 8}_1 c -b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ -p_483 ∨ -b^{69, 8}_0 c in DIMACS: -18038 18039 -18040 -483 -18041 0 -18038 18039 -18040 -483 -18042 0 -18038 18039 -18040 -483 -18043 0 c 0+1 --> 1 c (-b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ -b^{69, 7}_0 ∧ p_483) -> (-b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ b^{69, 8}_0) c in CNF: c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ -p_483 ∨ -b^{69, 8}_2 c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ -p_483 ∨ -b^{69, 8}_1 c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ -p_483 ∨ b^{69, 8}_0 c in DIMACS: 18038 18039 18040 -483 -18041 0 18038 18039 18040 -483 -18042 0 18038 18039 18040 -483 18043 0 c 1+1 --> 2 c (-b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ b^{69, 7}_0 ∧ p_483) -> (-b^{69, 8}_2 ∧ b^{69, 8}_1 ∧ -b^{69, 8}_0) c in CNF: c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ -p_483 ∨ -b^{69, 8}_2 c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ -p_483 ∨ b^{69, 8}_1 c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ -p_483 ∨ -b^{69, 8}_0 c in DIMACS: 18038 18039 -18040 -483 -18041 0 18038 18039 -18040 -483 18042 0 18038 18039 -18040 -483 -18043 0 c 2+1 --> break c (-b^{69, 7}_2 ∧ b^{69, 7}_1 ∧ -b^{69, 7}_0 ∧ p_483) -> break c in CNF: c b^{69, 7}_2 ∨ -b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ -p_483 ∨ break c in DIMACS: 18038 -18039 18040 -483 1162 0 c 2-1 --> 1 c (-b^{69, 7}_2 ∧ b^{69, 7}_1 ∧ -b^{69, 7}_0 ∧ -p_483) -> (-b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ b^{69, 8}_0) c in CNF: c b^{69, 7}_2 ∨ -b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ p_483 ∨ -b^{69, 8}_2 c b^{69, 7}_2 ∨ -b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ p_483 ∨ -b^{69, 8}_1 c b^{69, 7}_2 ∨ -b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ p_483 ∨ b^{69, 8}_0 c in DIMACS: 18038 -18039 18040 483 -18041 0 18038 -18039 18040 483 -18042 0 18038 -18039 18040 483 18043 0 c 1-1 --> 0 c (-b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ b^{69, 7}_0 ∧ -p_483) -> (-b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ -b^{69, 8}_0) c in CNF: c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ p_483 ∨ -b^{69, 8}_2 c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ p_483 ∨ -b^{69, 8}_1 c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ p_483 ∨ -b^{69, 8}_0 c in DIMACS: 18038 18039 -18040 483 -18041 0 18038 18039 -18040 483 -18042 0 18038 18039 -18040 483 -18043 0 c 0-1 --> -1 c (-b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ -b^{69, 7}_0 ∧ -p_483) -> ( b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ b^{69, 8}_0) c in CNF: c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ p_483 ∨ b^{69, 8}_2 c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ p_483 ∨ -b^{69, 8}_1 c b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ p_483 ∨ b^{69, 8}_0 c in DIMACS: 18038 18039 18040 483 18041 0 18038 18039 18040 483 -18042 0 18038 18039 18040 483 18043 0 c -1-1 --> -2 c ( b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ b^{69, 7}_0 ∧ -p_483) -> ( b^{69, 8}_2 ∧ b^{69, 8}_1 ∧ -b^{69, 8}_0) c in CNF: c -b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ p_483 ∨ b^{69, 8}_2 c -b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ p_483 ∨ b^{69, 8}_1 c -b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ p_483 ∨ -b^{69, 8}_0 c in DIMACS: -18038 18039 -18040 483 18041 0 -18038 18039 -18040 483 18042 0 -18038 18039 -18040 483 -18043 0 c -2-1 --> break c ( b^{69, 7}_2 ∧ b^{69, 7}_1 ∧ -b^{69, 7}_0 ∧ -p_483) -> break c in CNF: c -b^{69, 7}_2 ∨ -b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ p_483 ∨ break c in DIMACS: -18038 -18039 18040 483 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 7}_2 ∧ -b^{69, 7}_1 ∧ -b^{69, 7}_0 ∧ true) c in CNF: c -b^{69, 7}_2 ∨ b^{69, 7}_1 ∨ b^{69, 7}_0 ∨ false c in DIMACS: -18038 18039 18040 0 c 3 does not represent an automaton state. c -(-b^{69, 7}_2 ∧ b^{69, 7}_1 ∧ b^{69, 7}_0 ∧ true) c in CNF: c b^{69, 7}_2 ∨ -b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ false c in DIMACS: 18038 -18039 -18040 0 c -3 does not represent an automaton state. c -( b^{69, 7}_2 ∧ b^{69, 7}_1 ∧ b^{69, 7}_0 ∧ true) c in CNF: c -b^{69, 7}_2 ∨ -b^{69, 7}_1 ∨ -b^{69, 7}_0 ∨ false c in DIMACS: -18038 -18039 -18040 0 c i = 8 c -2+1 --> -1 c ( b^{69, 8}_2 ∧ b^{69, 8}_1 ∧ -b^{69, 8}_0 ∧ p_552) -> ( b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ b^{69, 9}_0) c in CNF: c -b^{69, 8}_2 ∨ -b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ -p_552 ∨ b^{69, 9}_2 c -b^{69, 8}_2 ∨ -b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ -p_552 ∨ -b^{69, 9}_1 c -b^{69, 8}_2 ∨ -b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ -p_552 ∨ b^{69, 9}_0 c in DIMACS: -18041 -18042 18043 -552 18044 0 -18041 -18042 18043 -552 -18045 0 -18041 -18042 18043 -552 18046 0 c -1+1 --> 0 c ( b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ b^{69, 8}_0 ∧ p_552) -> (-b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ -b^{69, 9}_0) c in CNF: c -b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ -p_552 ∨ -b^{69, 9}_2 c -b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ -p_552 ∨ -b^{69, 9}_1 c -b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ -p_552 ∨ -b^{69, 9}_0 c in DIMACS: -18041 18042 -18043 -552 -18044 0 -18041 18042 -18043 -552 -18045 0 -18041 18042 -18043 -552 -18046 0 c 0+1 --> 1 c (-b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ -b^{69, 8}_0 ∧ p_552) -> (-b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ b^{69, 9}_0) c in CNF: c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ -p_552 ∨ -b^{69, 9}_2 c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ -p_552 ∨ -b^{69, 9}_1 c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ -p_552 ∨ b^{69, 9}_0 c in DIMACS: 18041 18042 18043 -552 -18044 0 18041 18042 18043 -552 -18045 0 18041 18042 18043 -552 18046 0 c 1+1 --> 2 c (-b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ b^{69, 8}_0 ∧ p_552) -> (-b^{69, 9}_2 ∧ b^{69, 9}_1 ∧ -b^{69, 9}_0) c in CNF: c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ -p_552 ∨ -b^{69, 9}_2 c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ -p_552 ∨ b^{69, 9}_1 c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ -p_552 ∨ -b^{69, 9}_0 c in DIMACS: 18041 18042 -18043 -552 -18044 0 18041 18042 -18043 -552 18045 0 18041 18042 -18043 -552 -18046 0 c 2+1 --> break c (-b^{69, 8}_2 ∧ b^{69, 8}_1 ∧ -b^{69, 8}_0 ∧ p_552) -> break c in CNF: c b^{69, 8}_2 ∨ -b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ -p_552 ∨ break c in DIMACS: 18041 -18042 18043 -552 1162 0 c 2-1 --> 1 c (-b^{69, 8}_2 ∧ b^{69, 8}_1 ∧ -b^{69, 8}_0 ∧ -p_552) -> (-b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ b^{69, 9}_0) c in CNF: c b^{69, 8}_2 ∨ -b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ p_552 ∨ -b^{69, 9}_2 c b^{69, 8}_2 ∨ -b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ p_552 ∨ -b^{69, 9}_1 c b^{69, 8}_2 ∨ -b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ p_552 ∨ b^{69, 9}_0 c in DIMACS: 18041 -18042 18043 552 -18044 0 18041 -18042 18043 552 -18045 0 18041 -18042 18043 552 18046 0 c 1-1 --> 0 c (-b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ b^{69, 8}_0 ∧ -p_552) -> (-b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ -b^{69, 9}_0) c in CNF: c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ p_552 ∨ -b^{69, 9}_2 c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ p_552 ∨ -b^{69, 9}_1 c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ p_552 ∨ -b^{69, 9}_0 c in DIMACS: 18041 18042 -18043 552 -18044 0 18041 18042 -18043 552 -18045 0 18041 18042 -18043 552 -18046 0 c 0-1 --> -1 c (-b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ -b^{69, 8}_0 ∧ -p_552) -> ( b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ b^{69, 9}_0) c in CNF: c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ p_552 ∨ b^{69, 9}_2 c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ p_552 ∨ -b^{69, 9}_1 c b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ p_552 ∨ b^{69, 9}_0 c in DIMACS: 18041 18042 18043 552 18044 0 18041 18042 18043 552 -18045 0 18041 18042 18043 552 18046 0 c -1-1 --> -2 c ( b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ b^{69, 8}_0 ∧ -p_552) -> ( b^{69, 9}_2 ∧ b^{69, 9}_1 ∧ -b^{69, 9}_0) c in CNF: c -b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ p_552 ∨ b^{69, 9}_2 c -b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ p_552 ∨ b^{69, 9}_1 c -b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ p_552 ∨ -b^{69, 9}_0 c in DIMACS: -18041 18042 -18043 552 18044 0 -18041 18042 -18043 552 18045 0 -18041 18042 -18043 552 -18046 0 c -2-1 --> break c ( b^{69, 8}_2 ∧ b^{69, 8}_1 ∧ -b^{69, 8}_0 ∧ -p_552) -> break c in CNF: c -b^{69, 8}_2 ∨ -b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ p_552 ∨ break c in DIMACS: -18041 -18042 18043 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 8}_2 ∧ -b^{69, 8}_1 ∧ -b^{69, 8}_0 ∧ true) c in CNF: c -b^{69, 8}_2 ∨ b^{69, 8}_1 ∨ b^{69, 8}_0 ∨ false c in DIMACS: -18041 18042 18043 0 c 3 does not represent an automaton state. c -(-b^{69, 8}_2 ∧ b^{69, 8}_1 ∧ b^{69, 8}_0 ∧ true) c in CNF: c b^{69, 8}_2 ∨ -b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ false c in DIMACS: 18041 -18042 -18043 0 c -3 does not represent an automaton state. c -( b^{69, 8}_2 ∧ b^{69, 8}_1 ∧ b^{69, 8}_0 ∧ true) c in CNF: c -b^{69, 8}_2 ∨ -b^{69, 8}_1 ∨ -b^{69, 8}_0 ∨ false c in DIMACS: -18041 -18042 -18043 0 c i = 9 c -2+1 --> -1 c ( b^{69, 9}_2 ∧ b^{69, 9}_1 ∧ -b^{69, 9}_0 ∧ p_621) -> ( b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ b^{69, 10}_0) c in CNF: c -b^{69, 9}_2 ∨ -b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ -p_621 ∨ b^{69, 10}_2 c -b^{69, 9}_2 ∨ -b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ -p_621 ∨ -b^{69, 10}_1 c -b^{69, 9}_2 ∨ -b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ -p_621 ∨ b^{69, 10}_0 c in DIMACS: -18044 -18045 18046 -621 18047 0 -18044 -18045 18046 -621 -18048 0 -18044 -18045 18046 -621 18049 0 c -1+1 --> 0 c ( b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ b^{69, 9}_0 ∧ p_621) -> (-b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ -b^{69, 10}_0) c in CNF: c -b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ -p_621 ∨ -b^{69, 10}_2 c -b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ -p_621 ∨ -b^{69, 10}_1 c -b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ -p_621 ∨ -b^{69, 10}_0 c in DIMACS: -18044 18045 -18046 -621 -18047 0 -18044 18045 -18046 -621 -18048 0 -18044 18045 -18046 -621 -18049 0 c 0+1 --> 1 c (-b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ -b^{69, 9}_0 ∧ p_621) -> (-b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ b^{69, 10}_0) c in CNF: c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ -p_621 ∨ -b^{69, 10}_2 c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ -p_621 ∨ -b^{69, 10}_1 c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ -p_621 ∨ b^{69, 10}_0 c in DIMACS: 18044 18045 18046 -621 -18047 0 18044 18045 18046 -621 -18048 0 18044 18045 18046 -621 18049 0 c 1+1 --> 2 c (-b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ b^{69, 9}_0 ∧ p_621) -> (-b^{69, 10}_2 ∧ b^{69, 10}_1 ∧ -b^{69, 10}_0) c in CNF: c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ -p_621 ∨ -b^{69, 10}_2 c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ -p_621 ∨ b^{69, 10}_1 c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ -p_621 ∨ -b^{69, 10}_0 c in DIMACS: 18044 18045 -18046 -621 -18047 0 18044 18045 -18046 -621 18048 0 18044 18045 -18046 -621 -18049 0 c 2+1 --> break c (-b^{69, 9}_2 ∧ b^{69, 9}_1 ∧ -b^{69, 9}_0 ∧ p_621) -> break c in CNF: c b^{69, 9}_2 ∨ -b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ -p_621 ∨ break c in DIMACS: 18044 -18045 18046 -621 1162 0 c 2-1 --> 1 c (-b^{69, 9}_2 ∧ b^{69, 9}_1 ∧ -b^{69, 9}_0 ∧ -p_621) -> (-b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ b^{69, 10}_0) c in CNF: c b^{69, 9}_2 ∨ -b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ p_621 ∨ -b^{69, 10}_2 c b^{69, 9}_2 ∨ -b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ p_621 ∨ -b^{69, 10}_1 c b^{69, 9}_2 ∨ -b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ p_621 ∨ b^{69, 10}_0 c in DIMACS: 18044 -18045 18046 621 -18047 0 18044 -18045 18046 621 -18048 0 18044 -18045 18046 621 18049 0 c 1-1 --> 0 c (-b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ b^{69, 9}_0 ∧ -p_621) -> (-b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ -b^{69, 10}_0) c in CNF: c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ p_621 ∨ -b^{69, 10}_2 c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ p_621 ∨ -b^{69, 10}_1 c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ p_621 ∨ -b^{69, 10}_0 c in DIMACS: 18044 18045 -18046 621 -18047 0 18044 18045 -18046 621 -18048 0 18044 18045 -18046 621 -18049 0 c 0-1 --> -1 c (-b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ -b^{69, 9}_0 ∧ -p_621) -> ( b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ b^{69, 10}_0) c in CNF: c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ p_621 ∨ b^{69, 10}_2 c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ p_621 ∨ -b^{69, 10}_1 c b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ p_621 ∨ b^{69, 10}_0 c in DIMACS: 18044 18045 18046 621 18047 0 18044 18045 18046 621 -18048 0 18044 18045 18046 621 18049 0 c -1-1 --> -2 c ( b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ b^{69, 9}_0 ∧ -p_621) -> ( b^{69, 10}_2 ∧ b^{69, 10}_1 ∧ -b^{69, 10}_0) c in CNF: c -b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ p_621 ∨ b^{69, 10}_2 c -b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ p_621 ∨ b^{69, 10}_1 c -b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ p_621 ∨ -b^{69, 10}_0 c in DIMACS: -18044 18045 -18046 621 18047 0 -18044 18045 -18046 621 18048 0 -18044 18045 -18046 621 -18049 0 c -2-1 --> break c ( b^{69, 9}_2 ∧ b^{69, 9}_1 ∧ -b^{69, 9}_0 ∧ -p_621) -> break c in CNF: c -b^{69, 9}_2 ∨ -b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ p_621 ∨ break c in DIMACS: -18044 -18045 18046 621 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 9}_2 ∧ -b^{69, 9}_1 ∧ -b^{69, 9}_0 ∧ true) c in CNF: c -b^{69, 9}_2 ∨ b^{69, 9}_1 ∨ b^{69, 9}_0 ∨ false c in DIMACS: -18044 18045 18046 0 c 3 does not represent an automaton state. c -(-b^{69, 9}_2 ∧ b^{69, 9}_1 ∧ b^{69, 9}_0 ∧ true) c in CNF: c b^{69, 9}_2 ∨ -b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ false c in DIMACS: 18044 -18045 -18046 0 c -3 does not represent an automaton state. c -( b^{69, 9}_2 ∧ b^{69, 9}_1 ∧ b^{69, 9}_0 ∧ true) c in CNF: c -b^{69, 9}_2 ∨ -b^{69, 9}_1 ∨ -b^{69, 9}_0 ∨ false c in DIMACS: -18044 -18045 -18046 0 c i = 10 c -2+1 --> -1 c ( b^{69, 10}_2 ∧ b^{69, 10}_1 ∧ -b^{69, 10}_0 ∧ p_690) -> ( b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ b^{69, 11}_0) c in CNF: c -b^{69, 10}_2 ∨ -b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ -p_690 ∨ b^{69, 11}_2 c -b^{69, 10}_2 ∨ -b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ -p_690 ∨ -b^{69, 11}_1 c -b^{69, 10}_2 ∨ -b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ -p_690 ∨ b^{69, 11}_0 c in DIMACS: -18047 -18048 18049 -690 18050 0 -18047 -18048 18049 -690 -18051 0 -18047 -18048 18049 -690 18052 0 c -1+1 --> 0 c ( b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ b^{69, 10}_0 ∧ p_690) -> (-b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ -b^{69, 11}_0) c in CNF: c -b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ -p_690 ∨ -b^{69, 11}_2 c -b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ -p_690 ∨ -b^{69, 11}_1 c -b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ -p_690 ∨ -b^{69, 11}_0 c in DIMACS: -18047 18048 -18049 -690 -18050 0 -18047 18048 -18049 -690 -18051 0 -18047 18048 -18049 -690 -18052 0 c 0+1 --> 1 c (-b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ -b^{69, 10}_0 ∧ p_690) -> (-b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ b^{69, 11}_0) c in CNF: c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ -p_690 ∨ -b^{69, 11}_2 c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ -p_690 ∨ -b^{69, 11}_1 c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ -p_690 ∨ b^{69, 11}_0 c in DIMACS: 18047 18048 18049 -690 -18050 0 18047 18048 18049 -690 -18051 0 18047 18048 18049 -690 18052 0 c 1+1 --> 2 c (-b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ b^{69, 10}_0 ∧ p_690) -> (-b^{69, 11}_2 ∧ b^{69, 11}_1 ∧ -b^{69, 11}_0) c in CNF: c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ -p_690 ∨ -b^{69, 11}_2 c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ -p_690 ∨ b^{69, 11}_1 c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ -p_690 ∨ -b^{69, 11}_0 c in DIMACS: 18047 18048 -18049 -690 -18050 0 18047 18048 -18049 -690 18051 0 18047 18048 -18049 -690 -18052 0 c 2+1 --> break c (-b^{69, 10}_2 ∧ b^{69, 10}_1 ∧ -b^{69, 10}_0 ∧ p_690) -> break c in CNF: c b^{69, 10}_2 ∨ -b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ -p_690 ∨ break c in DIMACS: 18047 -18048 18049 -690 1162 0 c 2-1 --> 1 c (-b^{69, 10}_2 ∧ b^{69, 10}_1 ∧ -b^{69, 10}_0 ∧ -p_690) -> (-b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ b^{69, 11}_0) c in CNF: c b^{69, 10}_2 ∨ -b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ p_690 ∨ -b^{69, 11}_2 c b^{69, 10}_2 ∨ -b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ p_690 ∨ -b^{69, 11}_1 c b^{69, 10}_2 ∨ -b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ p_690 ∨ b^{69, 11}_0 c in DIMACS: 18047 -18048 18049 690 -18050 0 18047 -18048 18049 690 -18051 0 18047 -18048 18049 690 18052 0 c 1-1 --> 0 c (-b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ b^{69, 10}_0 ∧ -p_690) -> (-b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ -b^{69, 11}_0) c in CNF: c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ p_690 ∨ -b^{69, 11}_2 c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ p_690 ∨ -b^{69, 11}_1 c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ p_690 ∨ -b^{69, 11}_0 c in DIMACS: 18047 18048 -18049 690 -18050 0 18047 18048 -18049 690 -18051 0 18047 18048 -18049 690 -18052 0 c 0-1 --> -1 c (-b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ -b^{69, 10}_0 ∧ -p_690) -> ( b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ b^{69, 11}_0) c in CNF: c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ p_690 ∨ b^{69, 11}_2 c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ p_690 ∨ -b^{69, 11}_1 c b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ p_690 ∨ b^{69, 11}_0 c in DIMACS: 18047 18048 18049 690 18050 0 18047 18048 18049 690 -18051 0 18047 18048 18049 690 18052 0 c -1-1 --> -2 c ( b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ b^{69, 10}_0 ∧ -p_690) -> ( b^{69, 11}_2 ∧ b^{69, 11}_1 ∧ -b^{69, 11}_0) c in CNF: c -b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ p_690 ∨ b^{69, 11}_2 c -b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ p_690 ∨ b^{69, 11}_1 c -b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ p_690 ∨ -b^{69, 11}_0 c in DIMACS: -18047 18048 -18049 690 18050 0 -18047 18048 -18049 690 18051 0 -18047 18048 -18049 690 -18052 0 c -2-1 --> break c ( b^{69, 10}_2 ∧ b^{69, 10}_1 ∧ -b^{69, 10}_0 ∧ -p_690) -> break c in CNF: c -b^{69, 10}_2 ∨ -b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ p_690 ∨ break c in DIMACS: -18047 -18048 18049 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 10}_2 ∧ -b^{69, 10}_1 ∧ -b^{69, 10}_0 ∧ true) c in CNF: c -b^{69, 10}_2 ∨ b^{69, 10}_1 ∨ b^{69, 10}_0 ∨ false c in DIMACS: -18047 18048 18049 0 c 3 does not represent an automaton state. c -(-b^{69, 10}_2 ∧ b^{69, 10}_1 ∧ b^{69, 10}_0 ∧ true) c in CNF: c b^{69, 10}_2 ∨ -b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ false c in DIMACS: 18047 -18048 -18049 0 c -3 does not represent an automaton state. c -( b^{69, 10}_2 ∧ b^{69, 10}_1 ∧ b^{69, 10}_0 ∧ true) c in CNF: c -b^{69, 10}_2 ∨ -b^{69, 10}_1 ∨ -b^{69, 10}_0 ∨ false c in DIMACS: -18047 -18048 -18049 0 c i = 11 c -2+1 --> -1 c ( b^{69, 11}_2 ∧ b^{69, 11}_1 ∧ -b^{69, 11}_0 ∧ p_759) -> ( b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ b^{69, 12}_0) c in CNF: c -b^{69, 11}_2 ∨ -b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ -p_759 ∨ b^{69, 12}_2 c -b^{69, 11}_2 ∨ -b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ -p_759 ∨ -b^{69, 12}_1 c -b^{69, 11}_2 ∨ -b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ -p_759 ∨ b^{69, 12}_0 c in DIMACS: -18050 -18051 18052 -759 18053 0 -18050 -18051 18052 -759 -18054 0 -18050 -18051 18052 -759 18055 0 c -1+1 --> 0 c ( b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ b^{69, 11}_0 ∧ p_759) -> (-b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ -b^{69, 12}_0) c in CNF: c -b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ -p_759 ∨ -b^{69, 12}_2 c -b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ -p_759 ∨ -b^{69, 12}_1 c -b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ -p_759 ∨ -b^{69, 12}_0 c in DIMACS: -18050 18051 -18052 -759 -18053 0 -18050 18051 -18052 -759 -18054 0 -18050 18051 -18052 -759 -18055 0 c 0+1 --> 1 c (-b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ -b^{69, 11}_0 ∧ p_759) -> (-b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ b^{69, 12}_0) c in CNF: c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ -p_759 ∨ -b^{69, 12}_2 c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ -p_759 ∨ -b^{69, 12}_1 c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ -p_759 ∨ b^{69, 12}_0 c in DIMACS: 18050 18051 18052 -759 -18053 0 18050 18051 18052 -759 -18054 0 18050 18051 18052 -759 18055 0 c 1+1 --> 2 c (-b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ b^{69, 11}_0 ∧ p_759) -> (-b^{69, 12}_2 ∧ b^{69, 12}_1 ∧ -b^{69, 12}_0) c in CNF: c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ -p_759 ∨ -b^{69, 12}_2 c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ -p_759 ∨ b^{69, 12}_1 c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ -p_759 ∨ -b^{69, 12}_0 c in DIMACS: 18050 18051 -18052 -759 -18053 0 18050 18051 -18052 -759 18054 0 18050 18051 -18052 -759 -18055 0 c 2+1 --> break c (-b^{69, 11}_2 ∧ b^{69, 11}_1 ∧ -b^{69, 11}_0 ∧ p_759) -> break c in CNF: c b^{69, 11}_2 ∨ -b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ -p_759 ∨ break c in DIMACS: 18050 -18051 18052 -759 1162 0 c 2-1 --> 1 c (-b^{69, 11}_2 ∧ b^{69, 11}_1 ∧ -b^{69, 11}_0 ∧ -p_759) -> (-b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ b^{69, 12}_0) c in CNF: c b^{69, 11}_2 ∨ -b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ p_759 ∨ -b^{69, 12}_2 c b^{69, 11}_2 ∨ -b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ p_759 ∨ -b^{69, 12}_1 c b^{69, 11}_2 ∨ -b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ p_759 ∨ b^{69, 12}_0 c in DIMACS: 18050 -18051 18052 759 -18053 0 18050 -18051 18052 759 -18054 0 18050 -18051 18052 759 18055 0 c 1-1 --> 0 c (-b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ b^{69, 11}_0 ∧ -p_759) -> (-b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ -b^{69, 12}_0) c in CNF: c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ p_759 ∨ -b^{69, 12}_2 c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ p_759 ∨ -b^{69, 12}_1 c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ p_759 ∨ -b^{69, 12}_0 c in DIMACS: 18050 18051 -18052 759 -18053 0 18050 18051 -18052 759 -18054 0 18050 18051 -18052 759 -18055 0 c 0-1 --> -1 c (-b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ -b^{69, 11}_0 ∧ -p_759) -> ( b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ b^{69, 12}_0) c in CNF: c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ p_759 ∨ b^{69, 12}_2 c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ p_759 ∨ -b^{69, 12}_1 c b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ p_759 ∨ b^{69, 12}_0 c in DIMACS: 18050 18051 18052 759 18053 0 18050 18051 18052 759 -18054 0 18050 18051 18052 759 18055 0 c -1-1 --> -2 c ( b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ b^{69, 11}_0 ∧ -p_759) -> ( b^{69, 12}_2 ∧ b^{69, 12}_1 ∧ -b^{69, 12}_0) c in CNF: c -b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ p_759 ∨ b^{69, 12}_2 c -b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ p_759 ∨ b^{69, 12}_1 c -b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ p_759 ∨ -b^{69, 12}_0 c in DIMACS: -18050 18051 -18052 759 18053 0 -18050 18051 -18052 759 18054 0 -18050 18051 -18052 759 -18055 0 c -2-1 --> break c ( b^{69, 11}_2 ∧ b^{69, 11}_1 ∧ -b^{69, 11}_0 ∧ -p_759) -> break c in CNF: c -b^{69, 11}_2 ∨ -b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ p_759 ∨ break c in DIMACS: -18050 -18051 18052 759 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 11}_2 ∧ -b^{69, 11}_1 ∧ -b^{69, 11}_0 ∧ true) c in CNF: c -b^{69, 11}_2 ∨ b^{69, 11}_1 ∨ b^{69, 11}_0 ∨ false c in DIMACS: -18050 18051 18052 0 c 3 does not represent an automaton state. c -(-b^{69, 11}_2 ∧ b^{69, 11}_1 ∧ b^{69, 11}_0 ∧ true) c in CNF: c b^{69, 11}_2 ∨ -b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ false c in DIMACS: 18050 -18051 -18052 0 c -3 does not represent an automaton state. c -( b^{69, 11}_2 ∧ b^{69, 11}_1 ∧ b^{69, 11}_0 ∧ true) c in CNF: c -b^{69, 11}_2 ∨ -b^{69, 11}_1 ∨ -b^{69, 11}_0 ∨ false c in DIMACS: -18050 -18051 -18052 0 c i = 12 c -2+1 --> -1 c ( b^{69, 12}_2 ∧ b^{69, 12}_1 ∧ -b^{69, 12}_0 ∧ p_828) -> ( b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ b^{69, 13}_0) c in CNF: c -b^{69, 12}_2 ∨ -b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ -p_828 ∨ b^{69, 13}_2 c -b^{69, 12}_2 ∨ -b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ -p_828 ∨ -b^{69, 13}_1 c -b^{69, 12}_2 ∨ -b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ -p_828 ∨ b^{69, 13}_0 c in DIMACS: -18053 -18054 18055 -828 18056 0 -18053 -18054 18055 -828 -18057 0 -18053 -18054 18055 -828 18058 0 c -1+1 --> 0 c ( b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ b^{69, 12}_0 ∧ p_828) -> (-b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ -b^{69, 13}_0) c in CNF: c -b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ -p_828 ∨ -b^{69, 13}_2 c -b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ -p_828 ∨ -b^{69, 13}_1 c -b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ -p_828 ∨ -b^{69, 13}_0 c in DIMACS: -18053 18054 -18055 -828 -18056 0 -18053 18054 -18055 -828 -18057 0 -18053 18054 -18055 -828 -18058 0 c 0+1 --> 1 c (-b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ -b^{69, 12}_0 ∧ p_828) -> (-b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ b^{69, 13}_0) c in CNF: c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ -p_828 ∨ -b^{69, 13}_2 c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ -p_828 ∨ -b^{69, 13}_1 c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ -p_828 ∨ b^{69, 13}_0 c in DIMACS: 18053 18054 18055 -828 -18056 0 18053 18054 18055 -828 -18057 0 18053 18054 18055 -828 18058 0 c 1+1 --> 2 c (-b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ b^{69, 12}_0 ∧ p_828) -> (-b^{69, 13}_2 ∧ b^{69, 13}_1 ∧ -b^{69, 13}_0) c in CNF: c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ -p_828 ∨ -b^{69, 13}_2 c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ -p_828 ∨ b^{69, 13}_1 c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ -p_828 ∨ -b^{69, 13}_0 c in DIMACS: 18053 18054 -18055 -828 -18056 0 18053 18054 -18055 -828 18057 0 18053 18054 -18055 -828 -18058 0 c 2+1 --> break c (-b^{69, 12}_2 ∧ b^{69, 12}_1 ∧ -b^{69, 12}_0 ∧ p_828) -> break c in CNF: c b^{69, 12}_2 ∨ -b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ -p_828 ∨ break c in DIMACS: 18053 -18054 18055 -828 1162 0 c 2-1 --> 1 c (-b^{69, 12}_2 ∧ b^{69, 12}_1 ∧ -b^{69, 12}_0 ∧ -p_828) -> (-b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ b^{69, 13}_0) c in CNF: c b^{69, 12}_2 ∨ -b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ p_828 ∨ -b^{69, 13}_2 c b^{69, 12}_2 ∨ -b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ p_828 ∨ -b^{69, 13}_1 c b^{69, 12}_2 ∨ -b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ p_828 ∨ b^{69, 13}_0 c in DIMACS: 18053 -18054 18055 828 -18056 0 18053 -18054 18055 828 -18057 0 18053 -18054 18055 828 18058 0 c 1-1 --> 0 c (-b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ b^{69, 12}_0 ∧ -p_828) -> (-b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ -b^{69, 13}_0) c in CNF: c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ p_828 ∨ -b^{69, 13}_2 c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ p_828 ∨ -b^{69, 13}_1 c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ p_828 ∨ -b^{69, 13}_0 c in DIMACS: 18053 18054 -18055 828 -18056 0 18053 18054 -18055 828 -18057 0 18053 18054 -18055 828 -18058 0 c 0-1 --> -1 c (-b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ -b^{69, 12}_0 ∧ -p_828) -> ( b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ b^{69, 13}_0) c in CNF: c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ p_828 ∨ b^{69, 13}_2 c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ p_828 ∨ -b^{69, 13}_1 c b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ p_828 ∨ b^{69, 13}_0 c in DIMACS: 18053 18054 18055 828 18056 0 18053 18054 18055 828 -18057 0 18053 18054 18055 828 18058 0 c -1-1 --> -2 c ( b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ b^{69, 12}_0 ∧ -p_828) -> ( b^{69, 13}_2 ∧ b^{69, 13}_1 ∧ -b^{69, 13}_0) c in CNF: c -b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ p_828 ∨ b^{69, 13}_2 c -b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ p_828 ∨ b^{69, 13}_1 c -b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ p_828 ∨ -b^{69, 13}_0 c in DIMACS: -18053 18054 -18055 828 18056 0 -18053 18054 -18055 828 18057 0 -18053 18054 -18055 828 -18058 0 c -2-1 --> break c ( b^{69, 12}_2 ∧ b^{69, 12}_1 ∧ -b^{69, 12}_0 ∧ -p_828) -> break c in CNF: c -b^{69, 12}_2 ∨ -b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ p_828 ∨ break c in DIMACS: -18053 -18054 18055 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 12}_2 ∧ -b^{69, 12}_1 ∧ -b^{69, 12}_0 ∧ true) c in CNF: c -b^{69, 12}_2 ∨ b^{69, 12}_1 ∨ b^{69, 12}_0 ∨ false c in DIMACS: -18053 18054 18055 0 c 3 does not represent an automaton state. c -(-b^{69, 12}_2 ∧ b^{69, 12}_1 ∧ b^{69, 12}_0 ∧ true) c in CNF: c b^{69, 12}_2 ∨ -b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ false c in DIMACS: 18053 -18054 -18055 0 c -3 does not represent an automaton state. c -( b^{69, 12}_2 ∧ b^{69, 12}_1 ∧ b^{69, 12}_0 ∧ true) c in CNF: c -b^{69, 12}_2 ∨ -b^{69, 12}_1 ∨ -b^{69, 12}_0 ∨ false c in DIMACS: -18053 -18054 -18055 0 c i = 13 c -2+1 --> -1 c ( b^{69, 13}_2 ∧ b^{69, 13}_1 ∧ -b^{69, 13}_0 ∧ p_897) -> ( b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ b^{69, 14}_0) c in CNF: c -b^{69, 13}_2 ∨ -b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ -p_897 ∨ b^{69, 14}_2 c -b^{69, 13}_2 ∨ -b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ -p_897 ∨ -b^{69, 14}_1 c -b^{69, 13}_2 ∨ -b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ -p_897 ∨ b^{69, 14}_0 c in DIMACS: -18056 -18057 18058 -897 18059 0 -18056 -18057 18058 -897 -18060 0 -18056 -18057 18058 -897 18061 0 c -1+1 --> 0 c ( b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ b^{69, 13}_0 ∧ p_897) -> (-b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ -b^{69, 14}_0) c in CNF: c -b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ -p_897 ∨ -b^{69, 14}_2 c -b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ -p_897 ∨ -b^{69, 14}_1 c -b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ -p_897 ∨ -b^{69, 14}_0 c in DIMACS: -18056 18057 -18058 -897 -18059 0 -18056 18057 -18058 -897 -18060 0 -18056 18057 -18058 -897 -18061 0 c 0+1 --> 1 c (-b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ -b^{69, 13}_0 ∧ p_897) -> (-b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ b^{69, 14}_0) c in CNF: c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ -p_897 ∨ -b^{69, 14}_2 c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ -p_897 ∨ -b^{69, 14}_1 c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ -p_897 ∨ b^{69, 14}_0 c in DIMACS: 18056 18057 18058 -897 -18059 0 18056 18057 18058 -897 -18060 0 18056 18057 18058 -897 18061 0 c 1+1 --> 2 c (-b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ b^{69, 13}_0 ∧ p_897) -> (-b^{69, 14}_2 ∧ b^{69, 14}_1 ∧ -b^{69, 14}_0) c in CNF: c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ -p_897 ∨ -b^{69, 14}_2 c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ -p_897 ∨ b^{69, 14}_1 c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ -p_897 ∨ -b^{69, 14}_0 c in DIMACS: 18056 18057 -18058 -897 -18059 0 18056 18057 -18058 -897 18060 0 18056 18057 -18058 -897 -18061 0 c 2+1 --> break c (-b^{69, 13}_2 ∧ b^{69, 13}_1 ∧ -b^{69, 13}_0 ∧ p_897) -> break c in CNF: c b^{69, 13}_2 ∨ -b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ -p_897 ∨ break c in DIMACS: 18056 -18057 18058 -897 1162 0 c 2-1 --> 1 c (-b^{69, 13}_2 ∧ b^{69, 13}_1 ∧ -b^{69, 13}_0 ∧ -p_897) -> (-b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ b^{69, 14}_0) c in CNF: c b^{69, 13}_2 ∨ -b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ p_897 ∨ -b^{69, 14}_2 c b^{69, 13}_2 ∨ -b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ p_897 ∨ -b^{69, 14}_1 c b^{69, 13}_2 ∨ -b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ p_897 ∨ b^{69, 14}_0 c in DIMACS: 18056 -18057 18058 897 -18059 0 18056 -18057 18058 897 -18060 0 18056 -18057 18058 897 18061 0 c 1-1 --> 0 c (-b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ b^{69, 13}_0 ∧ -p_897) -> (-b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ -b^{69, 14}_0) c in CNF: c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ p_897 ∨ -b^{69, 14}_2 c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ p_897 ∨ -b^{69, 14}_1 c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ p_897 ∨ -b^{69, 14}_0 c in DIMACS: 18056 18057 -18058 897 -18059 0 18056 18057 -18058 897 -18060 0 18056 18057 -18058 897 -18061 0 c 0-1 --> -1 c (-b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ -b^{69, 13}_0 ∧ -p_897) -> ( b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ b^{69, 14}_0) c in CNF: c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ p_897 ∨ b^{69, 14}_2 c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ p_897 ∨ -b^{69, 14}_1 c b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ p_897 ∨ b^{69, 14}_0 c in DIMACS: 18056 18057 18058 897 18059 0 18056 18057 18058 897 -18060 0 18056 18057 18058 897 18061 0 c -1-1 --> -2 c ( b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ b^{69, 13}_0 ∧ -p_897) -> ( b^{69, 14}_2 ∧ b^{69, 14}_1 ∧ -b^{69, 14}_0) c in CNF: c -b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ p_897 ∨ b^{69, 14}_2 c -b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ p_897 ∨ b^{69, 14}_1 c -b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ p_897 ∨ -b^{69, 14}_0 c in DIMACS: -18056 18057 -18058 897 18059 0 -18056 18057 -18058 897 18060 0 -18056 18057 -18058 897 -18061 0 c -2-1 --> break c ( b^{69, 13}_2 ∧ b^{69, 13}_1 ∧ -b^{69, 13}_0 ∧ -p_897) -> break c in CNF: c -b^{69, 13}_2 ∨ -b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ p_897 ∨ break c in DIMACS: -18056 -18057 18058 897 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 13}_2 ∧ -b^{69, 13}_1 ∧ -b^{69, 13}_0 ∧ true) c in CNF: c -b^{69, 13}_2 ∨ b^{69, 13}_1 ∨ b^{69, 13}_0 ∨ false c in DIMACS: -18056 18057 18058 0 c 3 does not represent an automaton state. c -(-b^{69, 13}_2 ∧ b^{69, 13}_1 ∧ b^{69, 13}_0 ∧ true) c in CNF: c b^{69, 13}_2 ∨ -b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ false c in DIMACS: 18056 -18057 -18058 0 c -3 does not represent an automaton state. c -( b^{69, 13}_2 ∧ b^{69, 13}_1 ∧ b^{69, 13}_0 ∧ true) c in CNF: c -b^{69, 13}_2 ∨ -b^{69, 13}_1 ∨ -b^{69, 13}_0 ∨ false c in DIMACS: -18056 -18057 -18058 0 c i = 14 c -2+1 --> -1 c ( b^{69, 14}_2 ∧ b^{69, 14}_1 ∧ -b^{69, 14}_0 ∧ p_966) -> ( b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ b^{69, 15}_0) c in CNF: c -b^{69, 14}_2 ∨ -b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ -p_966 ∨ b^{69, 15}_2 c -b^{69, 14}_2 ∨ -b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ -p_966 ∨ -b^{69, 15}_1 c -b^{69, 14}_2 ∨ -b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ -p_966 ∨ b^{69, 15}_0 c in DIMACS: -18059 -18060 18061 -966 18062 0 -18059 -18060 18061 -966 -18063 0 -18059 -18060 18061 -966 18064 0 c -1+1 --> 0 c ( b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ b^{69, 14}_0 ∧ p_966) -> (-b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ -b^{69, 15}_0) c in CNF: c -b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ -p_966 ∨ -b^{69, 15}_2 c -b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ -p_966 ∨ -b^{69, 15}_1 c -b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ -p_966 ∨ -b^{69, 15}_0 c in DIMACS: -18059 18060 -18061 -966 -18062 0 -18059 18060 -18061 -966 -18063 0 -18059 18060 -18061 -966 -18064 0 c 0+1 --> 1 c (-b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ -b^{69, 14}_0 ∧ p_966) -> (-b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ b^{69, 15}_0) c in CNF: c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ -p_966 ∨ -b^{69, 15}_2 c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ -p_966 ∨ -b^{69, 15}_1 c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ -p_966 ∨ b^{69, 15}_0 c in DIMACS: 18059 18060 18061 -966 -18062 0 18059 18060 18061 -966 -18063 0 18059 18060 18061 -966 18064 0 c 1+1 --> 2 c (-b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ b^{69, 14}_0 ∧ p_966) -> (-b^{69, 15}_2 ∧ b^{69, 15}_1 ∧ -b^{69, 15}_0) c in CNF: c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ -p_966 ∨ -b^{69, 15}_2 c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ -p_966 ∨ b^{69, 15}_1 c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ -p_966 ∨ -b^{69, 15}_0 c in DIMACS: 18059 18060 -18061 -966 -18062 0 18059 18060 -18061 -966 18063 0 18059 18060 -18061 -966 -18064 0 c 2+1 --> break c (-b^{69, 14}_2 ∧ b^{69, 14}_1 ∧ -b^{69, 14}_0 ∧ p_966) -> break c in CNF: c b^{69, 14}_2 ∨ -b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ -p_966 ∨ break c in DIMACS: 18059 -18060 18061 -966 1162 0 c 2-1 --> 1 c (-b^{69, 14}_2 ∧ b^{69, 14}_1 ∧ -b^{69, 14}_0 ∧ -p_966) -> (-b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ b^{69, 15}_0) c in CNF: c b^{69, 14}_2 ∨ -b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ p_966 ∨ -b^{69, 15}_2 c b^{69, 14}_2 ∨ -b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ p_966 ∨ -b^{69, 15}_1 c b^{69, 14}_2 ∨ -b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ p_966 ∨ b^{69, 15}_0 c in DIMACS: 18059 -18060 18061 966 -18062 0 18059 -18060 18061 966 -18063 0 18059 -18060 18061 966 18064 0 c 1-1 --> 0 c (-b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ b^{69, 14}_0 ∧ -p_966) -> (-b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ -b^{69, 15}_0) c in CNF: c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ p_966 ∨ -b^{69, 15}_2 c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ p_966 ∨ -b^{69, 15}_1 c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ p_966 ∨ -b^{69, 15}_0 c in DIMACS: 18059 18060 -18061 966 -18062 0 18059 18060 -18061 966 -18063 0 18059 18060 -18061 966 -18064 0 c 0-1 --> -1 c (-b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ -b^{69, 14}_0 ∧ -p_966) -> ( b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ b^{69, 15}_0) c in CNF: c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ p_966 ∨ b^{69, 15}_2 c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ p_966 ∨ -b^{69, 15}_1 c b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ p_966 ∨ b^{69, 15}_0 c in DIMACS: 18059 18060 18061 966 18062 0 18059 18060 18061 966 -18063 0 18059 18060 18061 966 18064 0 c -1-1 --> -2 c ( b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ b^{69, 14}_0 ∧ -p_966) -> ( b^{69, 15}_2 ∧ b^{69, 15}_1 ∧ -b^{69, 15}_0) c in CNF: c -b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ p_966 ∨ b^{69, 15}_2 c -b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ p_966 ∨ b^{69, 15}_1 c -b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ p_966 ∨ -b^{69, 15}_0 c in DIMACS: -18059 18060 -18061 966 18062 0 -18059 18060 -18061 966 18063 0 -18059 18060 -18061 966 -18064 0 c -2-1 --> break c ( b^{69, 14}_2 ∧ b^{69, 14}_1 ∧ -b^{69, 14}_0 ∧ -p_966) -> break c in CNF: c -b^{69, 14}_2 ∨ -b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ p_966 ∨ break c in DIMACS: -18059 -18060 18061 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 14}_2 ∧ -b^{69, 14}_1 ∧ -b^{69, 14}_0 ∧ true) c in CNF: c -b^{69, 14}_2 ∨ b^{69, 14}_1 ∨ b^{69, 14}_0 ∨ false c in DIMACS: -18059 18060 18061 0 c 3 does not represent an automaton state. c -(-b^{69, 14}_2 ∧ b^{69, 14}_1 ∧ b^{69, 14}_0 ∧ true) c in CNF: c b^{69, 14}_2 ∨ -b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ false c in DIMACS: 18059 -18060 -18061 0 c -3 does not represent an automaton state. c -( b^{69, 14}_2 ∧ b^{69, 14}_1 ∧ b^{69, 14}_0 ∧ true) c in CNF: c -b^{69, 14}_2 ∨ -b^{69, 14}_1 ∨ -b^{69, 14}_0 ∨ false c in DIMACS: -18059 -18060 -18061 0 c i = 15 c -2+1 --> -1 c ( b^{69, 15}_2 ∧ b^{69, 15}_1 ∧ -b^{69, 15}_0 ∧ p_1035) -> ( b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ b^{69, 16}_0) c in CNF: c -b^{69, 15}_2 ∨ -b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ -p_1035 ∨ b^{69, 16}_2 c -b^{69, 15}_2 ∨ -b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ -p_1035 ∨ -b^{69, 16}_1 c -b^{69, 15}_2 ∨ -b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ -p_1035 ∨ b^{69, 16}_0 c in DIMACS: -18062 -18063 18064 -1035 18065 0 -18062 -18063 18064 -1035 -18066 0 -18062 -18063 18064 -1035 18067 0 c -1+1 --> 0 c ( b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ b^{69, 15}_0 ∧ p_1035) -> (-b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ -b^{69, 16}_0) c in CNF: c -b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ -p_1035 ∨ -b^{69, 16}_2 c -b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ -p_1035 ∨ -b^{69, 16}_1 c -b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ -p_1035 ∨ -b^{69, 16}_0 c in DIMACS: -18062 18063 -18064 -1035 -18065 0 -18062 18063 -18064 -1035 -18066 0 -18062 18063 -18064 -1035 -18067 0 c 0+1 --> 1 c (-b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ -b^{69, 15}_0 ∧ p_1035) -> (-b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ b^{69, 16}_0) c in CNF: c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ -p_1035 ∨ -b^{69, 16}_2 c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ -p_1035 ∨ -b^{69, 16}_1 c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ -p_1035 ∨ b^{69, 16}_0 c in DIMACS: 18062 18063 18064 -1035 -18065 0 18062 18063 18064 -1035 -18066 0 18062 18063 18064 -1035 18067 0 c 1+1 --> 2 c (-b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ b^{69, 15}_0 ∧ p_1035) -> (-b^{69, 16}_2 ∧ b^{69, 16}_1 ∧ -b^{69, 16}_0) c in CNF: c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ -p_1035 ∨ -b^{69, 16}_2 c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ -p_1035 ∨ b^{69, 16}_1 c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ -p_1035 ∨ -b^{69, 16}_0 c in DIMACS: 18062 18063 -18064 -1035 -18065 0 18062 18063 -18064 -1035 18066 0 18062 18063 -18064 -1035 -18067 0 c 2+1 --> break c (-b^{69, 15}_2 ∧ b^{69, 15}_1 ∧ -b^{69, 15}_0 ∧ p_1035) -> break c in CNF: c b^{69, 15}_2 ∨ -b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ -p_1035 ∨ break c in DIMACS: 18062 -18063 18064 -1035 1162 0 c 2-1 --> 1 c (-b^{69, 15}_2 ∧ b^{69, 15}_1 ∧ -b^{69, 15}_0 ∧ -p_1035) -> (-b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ b^{69, 16}_0) c in CNF: c b^{69, 15}_2 ∨ -b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ p_1035 ∨ -b^{69, 16}_2 c b^{69, 15}_2 ∨ -b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ p_1035 ∨ -b^{69, 16}_1 c b^{69, 15}_2 ∨ -b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ p_1035 ∨ b^{69, 16}_0 c in DIMACS: 18062 -18063 18064 1035 -18065 0 18062 -18063 18064 1035 -18066 0 18062 -18063 18064 1035 18067 0 c 1-1 --> 0 c (-b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ b^{69, 15}_0 ∧ -p_1035) -> (-b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ -b^{69, 16}_0) c in CNF: c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ p_1035 ∨ -b^{69, 16}_2 c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ p_1035 ∨ -b^{69, 16}_1 c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ p_1035 ∨ -b^{69, 16}_0 c in DIMACS: 18062 18063 -18064 1035 -18065 0 18062 18063 -18064 1035 -18066 0 18062 18063 -18064 1035 -18067 0 c 0-1 --> -1 c (-b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ -b^{69, 15}_0 ∧ -p_1035) -> ( b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ b^{69, 16}_0) c in CNF: c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ p_1035 ∨ b^{69, 16}_2 c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ p_1035 ∨ -b^{69, 16}_1 c b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ p_1035 ∨ b^{69, 16}_0 c in DIMACS: 18062 18063 18064 1035 18065 0 18062 18063 18064 1035 -18066 0 18062 18063 18064 1035 18067 0 c -1-1 --> -2 c ( b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ b^{69, 15}_0 ∧ -p_1035) -> ( b^{69, 16}_2 ∧ b^{69, 16}_1 ∧ -b^{69, 16}_0) c in CNF: c -b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ p_1035 ∨ b^{69, 16}_2 c -b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ p_1035 ∨ b^{69, 16}_1 c -b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ p_1035 ∨ -b^{69, 16}_0 c in DIMACS: -18062 18063 -18064 1035 18065 0 -18062 18063 -18064 1035 18066 0 -18062 18063 -18064 1035 -18067 0 c -2-1 --> break c ( b^{69, 15}_2 ∧ b^{69, 15}_1 ∧ -b^{69, 15}_0 ∧ -p_1035) -> break c in CNF: c -b^{69, 15}_2 ∨ -b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ p_1035 ∨ break c in DIMACS: -18062 -18063 18064 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 15}_2 ∧ -b^{69, 15}_1 ∧ -b^{69, 15}_0 ∧ true) c in CNF: c -b^{69, 15}_2 ∨ b^{69, 15}_1 ∨ b^{69, 15}_0 ∨ false c in DIMACS: -18062 18063 18064 0 c 3 does not represent an automaton state. c -(-b^{69, 15}_2 ∧ b^{69, 15}_1 ∧ b^{69, 15}_0 ∧ true) c in CNF: c b^{69, 15}_2 ∨ -b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ false c in DIMACS: 18062 -18063 -18064 0 c -3 does not represent an automaton state. c -( b^{69, 15}_2 ∧ b^{69, 15}_1 ∧ b^{69, 15}_0 ∧ true) c in CNF: c -b^{69, 15}_2 ∨ -b^{69, 15}_1 ∨ -b^{69, 15}_0 ∨ false c in DIMACS: -18062 -18063 -18064 0 c i = 16 c -2+1 --> -1 c ( b^{69, 16}_2 ∧ b^{69, 16}_1 ∧ -b^{69, 16}_0 ∧ p_1104) -> ( b^{69, 17}_2 ∧ -b^{69, 17}_1 ∧ b^{69, 17}_0) c in CNF: c -b^{69, 16}_2 ∨ -b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ -p_1104 ∨ b^{69, 17}_2 c -b^{69, 16}_2 ∨ -b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ -p_1104 ∨ -b^{69, 17}_1 c -b^{69, 16}_2 ∨ -b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ -p_1104 ∨ b^{69, 17}_0 c in DIMACS: -18065 -18066 18067 -1104 18068 0 -18065 -18066 18067 -1104 -18069 0 -18065 -18066 18067 -1104 18070 0 c -1+1 --> 0 c ( b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ b^{69, 16}_0 ∧ p_1104) -> (-b^{69, 17}_2 ∧ -b^{69, 17}_1 ∧ -b^{69, 17}_0) c in CNF: c -b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ -p_1104 ∨ -b^{69, 17}_2 c -b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ -p_1104 ∨ -b^{69, 17}_1 c -b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ -p_1104 ∨ -b^{69, 17}_0 c in DIMACS: -18065 18066 -18067 -1104 -18068 0 -18065 18066 -18067 -1104 -18069 0 -18065 18066 -18067 -1104 -18070 0 c 0+1 --> 1 c (-b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ -b^{69, 16}_0 ∧ p_1104) -> (-b^{69, 17}_2 ∧ -b^{69, 17}_1 ∧ b^{69, 17}_0) c in CNF: c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ -p_1104 ∨ -b^{69, 17}_2 c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ -p_1104 ∨ -b^{69, 17}_1 c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ -p_1104 ∨ b^{69, 17}_0 c in DIMACS: 18065 18066 18067 -1104 -18068 0 18065 18066 18067 -1104 -18069 0 18065 18066 18067 -1104 18070 0 c 1+1 --> 2 c (-b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ b^{69, 16}_0 ∧ p_1104) -> (-b^{69, 17}_2 ∧ b^{69, 17}_1 ∧ -b^{69, 17}_0) c in CNF: c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ -p_1104 ∨ -b^{69, 17}_2 c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ -p_1104 ∨ b^{69, 17}_1 c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ -p_1104 ∨ -b^{69, 17}_0 c in DIMACS: 18065 18066 -18067 -1104 -18068 0 18065 18066 -18067 -1104 18069 0 18065 18066 -18067 -1104 -18070 0 c 2+1 --> break c (-b^{69, 16}_2 ∧ b^{69, 16}_1 ∧ -b^{69, 16}_0 ∧ p_1104) -> break c in CNF: c b^{69, 16}_2 ∨ -b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ -p_1104 ∨ break c in DIMACS: 18065 -18066 18067 -1104 1162 0 c 2-1 --> 1 c (-b^{69, 16}_2 ∧ b^{69, 16}_1 ∧ -b^{69, 16}_0 ∧ -p_1104) -> (-b^{69, 17}_2 ∧ -b^{69, 17}_1 ∧ b^{69, 17}_0) c in CNF: c b^{69, 16}_2 ∨ -b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ p_1104 ∨ -b^{69, 17}_2 c b^{69, 16}_2 ∨ -b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ p_1104 ∨ -b^{69, 17}_1 c b^{69, 16}_2 ∨ -b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ p_1104 ∨ b^{69, 17}_0 c in DIMACS: 18065 -18066 18067 1104 -18068 0 18065 -18066 18067 1104 -18069 0 18065 -18066 18067 1104 18070 0 c 1-1 --> 0 c (-b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ b^{69, 16}_0 ∧ -p_1104) -> (-b^{69, 17}_2 ∧ -b^{69, 17}_1 ∧ -b^{69, 17}_0) c in CNF: c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ p_1104 ∨ -b^{69, 17}_2 c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ p_1104 ∨ -b^{69, 17}_1 c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ p_1104 ∨ -b^{69, 17}_0 c in DIMACS: 18065 18066 -18067 1104 -18068 0 18065 18066 -18067 1104 -18069 0 18065 18066 -18067 1104 -18070 0 c 0-1 --> -1 c (-b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ -b^{69, 16}_0 ∧ -p_1104) -> ( b^{69, 17}_2 ∧ -b^{69, 17}_1 ∧ b^{69, 17}_0) c in CNF: c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ p_1104 ∨ b^{69, 17}_2 c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ p_1104 ∨ -b^{69, 17}_1 c b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ p_1104 ∨ b^{69, 17}_0 c in DIMACS: 18065 18066 18067 1104 18068 0 18065 18066 18067 1104 -18069 0 18065 18066 18067 1104 18070 0 c -1-1 --> -2 c ( b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ b^{69, 16}_0 ∧ -p_1104) -> ( b^{69, 17}_2 ∧ b^{69, 17}_1 ∧ -b^{69, 17}_0) c in CNF: c -b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ p_1104 ∨ b^{69, 17}_2 c -b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ p_1104 ∨ b^{69, 17}_1 c -b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ p_1104 ∨ -b^{69, 17}_0 c in DIMACS: -18065 18066 -18067 1104 18068 0 -18065 18066 -18067 1104 18069 0 -18065 18066 -18067 1104 -18070 0 c -2-1 --> break c ( b^{69, 16}_2 ∧ b^{69, 16}_1 ∧ -b^{69, 16}_0 ∧ -p_1104) -> break c in CNF: c -b^{69, 16}_2 ∨ -b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ p_1104 ∨ break c in DIMACS: -18065 -18066 18067 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{69, 16}_2 ∧ -b^{69, 16}_1 ∧ -b^{69, 16}_0 ∧ true) c in CNF: c -b^{69, 16}_2 ∨ b^{69, 16}_1 ∨ b^{69, 16}_0 ∨ false c in DIMACS: -18065 18066 18067 0 c 3 does not represent an automaton state. c -(-b^{69, 16}_2 ∧ b^{69, 16}_1 ∧ b^{69, 16}_0 ∧ true) c in CNF: c b^{69, 16}_2 ∨ -b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ false c in DIMACS: 18065 -18066 -18067 0 c -3 does not represent an automaton state. c -( b^{69, 16}_2 ∧ b^{69, 16}_1 ∧ b^{69, 16}_0 ∧ true) c in CNF: c -b^{69, 16}_2 ∨ -b^{69, 16}_1 ∨ -b^{69, 16}_0 ∨ false c in DIMACS: -18065 -18066 -18067 0 c INIT for k = 70 c -b^{70, 1}_2 c -b^{70, 1}_1 c -b^{70, 1}_0 c in DIMACS: -18071 0 -18072 0 -18073 0 c Transitions for k = 70 c i = 1 c -2+1 --> -1 c ( b^{70, 1}_2 ∧ b^{70, 1}_1 ∧ -b^{70, 1}_0 ∧ p_70) -> ( b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ b^{70, 2}_0) c in CNF: c -b^{70, 1}_2 ∨ -b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ -p_70 ∨ b^{70, 2}_2 c -b^{70, 1}_2 ∨ -b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ -p_70 ∨ -b^{70, 2}_1 c -b^{70, 1}_2 ∨ -b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ -p_70 ∨ b^{70, 2}_0 c in DIMACS: -18071 -18072 18073 -70 18074 0 -18071 -18072 18073 -70 -18075 0 -18071 -18072 18073 -70 18076 0 c -1+1 --> 0 c ( b^{70, 1}_2 ∧ -b^{70, 1}_1 ∧ b^{70, 1}_0 ∧ p_70) -> (-b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ -b^{70, 2}_0) c in CNF: c -b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ -p_70 ∨ -b^{70, 2}_2 c -b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ -p_70 ∨ -b^{70, 2}_1 c -b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ -p_70 ∨ -b^{70, 2}_0 c in DIMACS: -18071 18072 -18073 -70 -18074 0 -18071 18072 -18073 -70 -18075 0 -18071 18072 -18073 -70 -18076 0 c 0+1 --> 1 c (-b^{70, 1}_2 ∧ -b^{70, 1}_1 ∧ -b^{70, 1}_0 ∧ p_70) -> (-b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ b^{70, 2}_0) c in CNF: c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ -p_70 ∨ -b^{70, 2}_2 c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ -p_70 ∨ -b^{70, 2}_1 c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ -p_70 ∨ b^{70, 2}_0 c in DIMACS: 18071 18072 18073 -70 -18074 0 18071 18072 18073 -70 -18075 0 18071 18072 18073 -70 18076 0 c 1+1 --> 2 c (-b^{70, 1}_2 ∧ -b^{70, 1}_1 ∧ b^{70, 1}_0 ∧ p_70) -> (-b^{70, 2}_2 ∧ b^{70, 2}_1 ∧ -b^{70, 2}_0) c in CNF: c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ -p_70 ∨ -b^{70, 2}_2 c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ -p_70 ∨ b^{70, 2}_1 c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ -p_70 ∨ -b^{70, 2}_0 c in DIMACS: 18071 18072 -18073 -70 -18074 0 18071 18072 -18073 -70 18075 0 18071 18072 -18073 -70 -18076 0 c 2+1 --> break c (-b^{70, 1}_2 ∧ b^{70, 1}_1 ∧ -b^{70, 1}_0 ∧ p_70) -> break c in CNF: c b^{70, 1}_2 ∨ -b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ -p_70 ∨ break c in DIMACS: 18071 -18072 18073 -70 1162 0 c 2-1 --> 1 c (-b^{70, 1}_2 ∧ b^{70, 1}_1 ∧ -b^{70, 1}_0 ∧ -p_70) -> (-b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ b^{70, 2}_0) c in CNF: c b^{70, 1}_2 ∨ -b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ p_70 ∨ -b^{70, 2}_2 c b^{70, 1}_2 ∨ -b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ p_70 ∨ -b^{70, 2}_1 c b^{70, 1}_2 ∨ -b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ p_70 ∨ b^{70, 2}_0 c in DIMACS: 18071 -18072 18073 70 -18074 0 18071 -18072 18073 70 -18075 0 18071 -18072 18073 70 18076 0 c 1-1 --> 0 c (-b^{70, 1}_2 ∧ -b^{70, 1}_1 ∧ b^{70, 1}_0 ∧ -p_70) -> (-b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ -b^{70, 2}_0) c in CNF: c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ p_70 ∨ -b^{70, 2}_2 c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ p_70 ∨ -b^{70, 2}_1 c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ p_70 ∨ -b^{70, 2}_0 c in DIMACS: 18071 18072 -18073 70 -18074 0 18071 18072 -18073 70 -18075 0 18071 18072 -18073 70 -18076 0 c 0-1 --> -1 c (-b^{70, 1}_2 ∧ -b^{70, 1}_1 ∧ -b^{70, 1}_0 ∧ -p_70) -> ( b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ b^{70, 2}_0) c in CNF: c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ p_70 ∨ b^{70, 2}_2 c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ p_70 ∨ -b^{70, 2}_1 c b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ p_70 ∨ b^{70, 2}_0 c in DIMACS: 18071 18072 18073 70 18074 0 18071 18072 18073 70 -18075 0 18071 18072 18073 70 18076 0 c -1-1 --> -2 c ( b^{70, 1}_2 ∧ -b^{70, 1}_1 ∧ b^{70, 1}_0 ∧ -p_70) -> ( b^{70, 2}_2 ∧ b^{70, 2}_1 ∧ -b^{70, 2}_0) c in CNF: c -b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ p_70 ∨ b^{70, 2}_2 c -b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ p_70 ∨ b^{70, 2}_1 c -b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ p_70 ∨ -b^{70, 2}_0 c in DIMACS: -18071 18072 -18073 70 18074 0 -18071 18072 -18073 70 18075 0 -18071 18072 -18073 70 -18076 0 c -2-1 --> break c ( b^{70, 1}_2 ∧ b^{70, 1}_1 ∧ -b^{70, 1}_0 ∧ -p_70) -> break c in CNF: c -b^{70, 1}_2 ∨ -b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ p_70 ∨ break c in DIMACS: -18071 -18072 18073 70 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 1}_2 ∧ -b^{70, 1}_1 ∧ -b^{70, 1}_0 ∧ true) c in CNF: c -b^{70, 1}_2 ∨ b^{70, 1}_1 ∨ b^{70, 1}_0 ∨ false c in DIMACS: -18071 18072 18073 0 c 3 does not represent an automaton state. c -(-b^{70, 1}_2 ∧ b^{70, 1}_1 ∧ b^{70, 1}_0 ∧ true) c in CNF: c b^{70, 1}_2 ∨ -b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ false c in DIMACS: 18071 -18072 -18073 0 c -3 does not represent an automaton state. c -( b^{70, 1}_2 ∧ b^{70, 1}_1 ∧ b^{70, 1}_0 ∧ true) c in CNF: c -b^{70, 1}_2 ∨ -b^{70, 1}_1 ∨ -b^{70, 1}_0 ∨ false c in DIMACS: -18071 -18072 -18073 0 c i = 2 c -2+1 --> -1 c ( b^{70, 2}_2 ∧ b^{70, 2}_1 ∧ -b^{70, 2}_0 ∧ p_140) -> ( b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ b^{70, 3}_0) c in CNF: c -b^{70, 2}_2 ∨ -b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ -p_140 ∨ b^{70, 3}_2 c -b^{70, 2}_2 ∨ -b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ -p_140 ∨ -b^{70, 3}_1 c -b^{70, 2}_2 ∨ -b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ -p_140 ∨ b^{70, 3}_0 c in DIMACS: -18074 -18075 18076 -140 18077 0 -18074 -18075 18076 -140 -18078 0 -18074 -18075 18076 -140 18079 0 c -1+1 --> 0 c ( b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ b^{70, 2}_0 ∧ p_140) -> (-b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ -b^{70, 3}_0) c in CNF: c -b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ -p_140 ∨ -b^{70, 3}_2 c -b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ -p_140 ∨ -b^{70, 3}_1 c -b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ -p_140 ∨ -b^{70, 3}_0 c in DIMACS: -18074 18075 -18076 -140 -18077 0 -18074 18075 -18076 -140 -18078 0 -18074 18075 -18076 -140 -18079 0 c 0+1 --> 1 c (-b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ -b^{70, 2}_0 ∧ p_140) -> (-b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ b^{70, 3}_0) c in CNF: c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ -p_140 ∨ -b^{70, 3}_2 c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ -p_140 ∨ -b^{70, 3}_1 c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ -p_140 ∨ b^{70, 3}_0 c in DIMACS: 18074 18075 18076 -140 -18077 0 18074 18075 18076 -140 -18078 0 18074 18075 18076 -140 18079 0 c 1+1 --> 2 c (-b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ b^{70, 2}_0 ∧ p_140) -> (-b^{70, 3}_2 ∧ b^{70, 3}_1 ∧ -b^{70, 3}_0) c in CNF: c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ -p_140 ∨ -b^{70, 3}_2 c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ -p_140 ∨ b^{70, 3}_1 c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ -p_140 ∨ -b^{70, 3}_0 c in DIMACS: 18074 18075 -18076 -140 -18077 0 18074 18075 -18076 -140 18078 0 18074 18075 -18076 -140 -18079 0 c 2+1 --> break c (-b^{70, 2}_2 ∧ b^{70, 2}_1 ∧ -b^{70, 2}_0 ∧ p_140) -> break c in CNF: c b^{70, 2}_2 ∨ -b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ -p_140 ∨ break c in DIMACS: 18074 -18075 18076 -140 1162 0 c 2-1 --> 1 c (-b^{70, 2}_2 ∧ b^{70, 2}_1 ∧ -b^{70, 2}_0 ∧ -p_140) -> (-b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ b^{70, 3}_0) c in CNF: c b^{70, 2}_2 ∨ -b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ p_140 ∨ -b^{70, 3}_2 c b^{70, 2}_2 ∨ -b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ p_140 ∨ -b^{70, 3}_1 c b^{70, 2}_2 ∨ -b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ p_140 ∨ b^{70, 3}_0 c in DIMACS: 18074 -18075 18076 140 -18077 0 18074 -18075 18076 140 -18078 0 18074 -18075 18076 140 18079 0 c 1-1 --> 0 c (-b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ b^{70, 2}_0 ∧ -p_140) -> (-b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ -b^{70, 3}_0) c in CNF: c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ p_140 ∨ -b^{70, 3}_2 c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ p_140 ∨ -b^{70, 3}_1 c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ p_140 ∨ -b^{70, 3}_0 c in DIMACS: 18074 18075 -18076 140 -18077 0 18074 18075 -18076 140 -18078 0 18074 18075 -18076 140 -18079 0 c 0-1 --> -1 c (-b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ -b^{70, 2}_0 ∧ -p_140) -> ( b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ b^{70, 3}_0) c in CNF: c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ p_140 ∨ b^{70, 3}_2 c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ p_140 ∨ -b^{70, 3}_1 c b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ p_140 ∨ b^{70, 3}_0 c in DIMACS: 18074 18075 18076 140 18077 0 18074 18075 18076 140 -18078 0 18074 18075 18076 140 18079 0 c -1-1 --> -2 c ( b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ b^{70, 2}_0 ∧ -p_140) -> ( b^{70, 3}_2 ∧ b^{70, 3}_1 ∧ -b^{70, 3}_0) c in CNF: c -b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ p_140 ∨ b^{70, 3}_2 c -b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ p_140 ∨ b^{70, 3}_1 c -b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ p_140 ∨ -b^{70, 3}_0 c in DIMACS: -18074 18075 -18076 140 18077 0 -18074 18075 -18076 140 18078 0 -18074 18075 -18076 140 -18079 0 c -2-1 --> break c ( b^{70, 2}_2 ∧ b^{70, 2}_1 ∧ -b^{70, 2}_0 ∧ -p_140) -> break c in CNF: c -b^{70, 2}_2 ∨ -b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ p_140 ∨ break c in DIMACS: -18074 -18075 18076 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 2}_2 ∧ -b^{70, 2}_1 ∧ -b^{70, 2}_0 ∧ true) c in CNF: c -b^{70, 2}_2 ∨ b^{70, 2}_1 ∨ b^{70, 2}_0 ∨ false c in DIMACS: -18074 18075 18076 0 c 3 does not represent an automaton state. c -(-b^{70, 2}_2 ∧ b^{70, 2}_1 ∧ b^{70, 2}_0 ∧ true) c in CNF: c b^{70, 2}_2 ∨ -b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ false c in DIMACS: 18074 -18075 -18076 0 c -3 does not represent an automaton state. c -( b^{70, 2}_2 ∧ b^{70, 2}_1 ∧ b^{70, 2}_0 ∧ true) c in CNF: c -b^{70, 2}_2 ∨ -b^{70, 2}_1 ∨ -b^{70, 2}_0 ∨ false c in DIMACS: -18074 -18075 -18076 0 c i = 3 c -2+1 --> -1 c ( b^{70, 3}_2 ∧ b^{70, 3}_1 ∧ -b^{70, 3}_0 ∧ p_210) -> ( b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ b^{70, 4}_0) c in CNF: c -b^{70, 3}_2 ∨ -b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ -p_210 ∨ b^{70, 4}_2 c -b^{70, 3}_2 ∨ -b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ -p_210 ∨ -b^{70, 4}_1 c -b^{70, 3}_2 ∨ -b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ -p_210 ∨ b^{70, 4}_0 c in DIMACS: -18077 -18078 18079 -210 18080 0 -18077 -18078 18079 -210 -18081 0 -18077 -18078 18079 -210 18082 0 c -1+1 --> 0 c ( b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ b^{70, 3}_0 ∧ p_210) -> (-b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ -b^{70, 4}_0) c in CNF: c -b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ -p_210 ∨ -b^{70, 4}_2 c -b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ -p_210 ∨ -b^{70, 4}_1 c -b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ -p_210 ∨ -b^{70, 4}_0 c in DIMACS: -18077 18078 -18079 -210 -18080 0 -18077 18078 -18079 -210 -18081 0 -18077 18078 -18079 -210 -18082 0 c 0+1 --> 1 c (-b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ -b^{70, 3}_0 ∧ p_210) -> (-b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ b^{70, 4}_0) c in CNF: c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ -p_210 ∨ -b^{70, 4}_2 c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ -p_210 ∨ -b^{70, 4}_1 c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ -p_210 ∨ b^{70, 4}_0 c in DIMACS: 18077 18078 18079 -210 -18080 0 18077 18078 18079 -210 -18081 0 18077 18078 18079 -210 18082 0 c 1+1 --> 2 c (-b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ b^{70, 3}_0 ∧ p_210) -> (-b^{70, 4}_2 ∧ b^{70, 4}_1 ∧ -b^{70, 4}_0) c in CNF: c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ -p_210 ∨ -b^{70, 4}_2 c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ -p_210 ∨ b^{70, 4}_1 c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ -p_210 ∨ -b^{70, 4}_0 c in DIMACS: 18077 18078 -18079 -210 -18080 0 18077 18078 -18079 -210 18081 0 18077 18078 -18079 -210 -18082 0 c 2+1 --> break c (-b^{70, 3}_2 ∧ b^{70, 3}_1 ∧ -b^{70, 3}_0 ∧ p_210) -> break c in CNF: c b^{70, 3}_2 ∨ -b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ -p_210 ∨ break c in DIMACS: 18077 -18078 18079 -210 1162 0 c 2-1 --> 1 c (-b^{70, 3}_2 ∧ b^{70, 3}_1 ∧ -b^{70, 3}_0 ∧ -p_210) -> (-b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ b^{70, 4}_0) c in CNF: c b^{70, 3}_2 ∨ -b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ p_210 ∨ -b^{70, 4}_2 c b^{70, 3}_2 ∨ -b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ p_210 ∨ -b^{70, 4}_1 c b^{70, 3}_2 ∨ -b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ p_210 ∨ b^{70, 4}_0 c in DIMACS: 18077 -18078 18079 210 -18080 0 18077 -18078 18079 210 -18081 0 18077 -18078 18079 210 18082 0 c 1-1 --> 0 c (-b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ b^{70, 3}_0 ∧ -p_210) -> (-b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ -b^{70, 4}_0) c in CNF: c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ p_210 ∨ -b^{70, 4}_2 c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ p_210 ∨ -b^{70, 4}_1 c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ p_210 ∨ -b^{70, 4}_0 c in DIMACS: 18077 18078 -18079 210 -18080 0 18077 18078 -18079 210 -18081 0 18077 18078 -18079 210 -18082 0 c 0-1 --> -1 c (-b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ -b^{70, 3}_0 ∧ -p_210) -> ( b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ b^{70, 4}_0) c in CNF: c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ p_210 ∨ b^{70, 4}_2 c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ p_210 ∨ -b^{70, 4}_1 c b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ p_210 ∨ b^{70, 4}_0 c in DIMACS: 18077 18078 18079 210 18080 0 18077 18078 18079 210 -18081 0 18077 18078 18079 210 18082 0 c -1-1 --> -2 c ( b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ b^{70, 3}_0 ∧ -p_210) -> ( b^{70, 4}_2 ∧ b^{70, 4}_1 ∧ -b^{70, 4}_0) c in CNF: c -b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ p_210 ∨ b^{70, 4}_2 c -b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ p_210 ∨ b^{70, 4}_1 c -b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ p_210 ∨ -b^{70, 4}_0 c in DIMACS: -18077 18078 -18079 210 18080 0 -18077 18078 -18079 210 18081 0 -18077 18078 -18079 210 -18082 0 c -2-1 --> break c ( b^{70, 3}_2 ∧ b^{70, 3}_1 ∧ -b^{70, 3}_0 ∧ -p_210) -> break c in CNF: c -b^{70, 3}_2 ∨ -b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ p_210 ∨ break c in DIMACS: -18077 -18078 18079 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 3}_2 ∧ -b^{70, 3}_1 ∧ -b^{70, 3}_0 ∧ true) c in CNF: c -b^{70, 3}_2 ∨ b^{70, 3}_1 ∨ b^{70, 3}_0 ∨ false c in DIMACS: -18077 18078 18079 0 c 3 does not represent an automaton state. c -(-b^{70, 3}_2 ∧ b^{70, 3}_1 ∧ b^{70, 3}_0 ∧ true) c in CNF: c b^{70, 3}_2 ∨ -b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ false c in DIMACS: 18077 -18078 -18079 0 c -3 does not represent an automaton state. c -( b^{70, 3}_2 ∧ b^{70, 3}_1 ∧ b^{70, 3}_0 ∧ true) c in CNF: c -b^{70, 3}_2 ∨ -b^{70, 3}_1 ∨ -b^{70, 3}_0 ∨ false c in DIMACS: -18077 -18078 -18079 0 c i = 4 c -2+1 --> -1 c ( b^{70, 4}_2 ∧ b^{70, 4}_1 ∧ -b^{70, 4}_0 ∧ p_280) -> ( b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ b^{70, 5}_0) c in CNF: c -b^{70, 4}_2 ∨ -b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ -p_280 ∨ b^{70, 5}_2 c -b^{70, 4}_2 ∨ -b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ -p_280 ∨ -b^{70, 5}_1 c -b^{70, 4}_2 ∨ -b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ -p_280 ∨ b^{70, 5}_0 c in DIMACS: -18080 -18081 18082 -280 18083 0 -18080 -18081 18082 -280 -18084 0 -18080 -18081 18082 -280 18085 0 c -1+1 --> 0 c ( b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ b^{70, 4}_0 ∧ p_280) -> (-b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ -b^{70, 5}_0) c in CNF: c -b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ -p_280 ∨ -b^{70, 5}_2 c -b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ -p_280 ∨ -b^{70, 5}_1 c -b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ -p_280 ∨ -b^{70, 5}_0 c in DIMACS: -18080 18081 -18082 -280 -18083 0 -18080 18081 -18082 -280 -18084 0 -18080 18081 -18082 -280 -18085 0 c 0+1 --> 1 c (-b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ -b^{70, 4}_0 ∧ p_280) -> (-b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ b^{70, 5}_0) c in CNF: c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ -p_280 ∨ -b^{70, 5}_2 c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ -p_280 ∨ -b^{70, 5}_1 c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ -p_280 ∨ b^{70, 5}_0 c in DIMACS: 18080 18081 18082 -280 -18083 0 18080 18081 18082 -280 -18084 0 18080 18081 18082 -280 18085 0 c 1+1 --> 2 c (-b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ b^{70, 4}_0 ∧ p_280) -> (-b^{70, 5}_2 ∧ b^{70, 5}_1 ∧ -b^{70, 5}_0) c in CNF: c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ -p_280 ∨ -b^{70, 5}_2 c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ -p_280 ∨ b^{70, 5}_1 c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ -p_280 ∨ -b^{70, 5}_0 c in DIMACS: 18080 18081 -18082 -280 -18083 0 18080 18081 -18082 -280 18084 0 18080 18081 -18082 -280 -18085 0 c 2+1 --> break c (-b^{70, 4}_2 ∧ b^{70, 4}_1 ∧ -b^{70, 4}_0 ∧ p_280) -> break c in CNF: c b^{70, 4}_2 ∨ -b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ -p_280 ∨ break c in DIMACS: 18080 -18081 18082 -280 1162 0 c 2-1 --> 1 c (-b^{70, 4}_2 ∧ b^{70, 4}_1 ∧ -b^{70, 4}_0 ∧ -p_280) -> (-b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ b^{70, 5}_0) c in CNF: c b^{70, 4}_2 ∨ -b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ p_280 ∨ -b^{70, 5}_2 c b^{70, 4}_2 ∨ -b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ p_280 ∨ -b^{70, 5}_1 c b^{70, 4}_2 ∨ -b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ p_280 ∨ b^{70, 5}_0 c in DIMACS: 18080 -18081 18082 280 -18083 0 18080 -18081 18082 280 -18084 0 18080 -18081 18082 280 18085 0 c 1-1 --> 0 c (-b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ b^{70, 4}_0 ∧ -p_280) -> (-b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ -b^{70, 5}_0) c in CNF: c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ p_280 ∨ -b^{70, 5}_2 c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ p_280 ∨ -b^{70, 5}_1 c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ p_280 ∨ -b^{70, 5}_0 c in DIMACS: 18080 18081 -18082 280 -18083 0 18080 18081 -18082 280 -18084 0 18080 18081 -18082 280 -18085 0 c 0-1 --> -1 c (-b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ -b^{70, 4}_0 ∧ -p_280) -> ( b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ b^{70, 5}_0) c in CNF: c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ p_280 ∨ b^{70, 5}_2 c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ p_280 ∨ -b^{70, 5}_1 c b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ p_280 ∨ b^{70, 5}_0 c in DIMACS: 18080 18081 18082 280 18083 0 18080 18081 18082 280 -18084 0 18080 18081 18082 280 18085 0 c -1-1 --> -2 c ( b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ b^{70, 4}_0 ∧ -p_280) -> ( b^{70, 5}_2 ∧ b^{70, 5}_1 ∧ -b^{70, 5}_0) c in CNF: c -b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ p_280 ∨ b^{70, 5}_2 c -b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ p_280 ∨ b^{70, 5}_1 c -b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ p_280 ∨ -b^{70, 5}_0 c in DIMACS: -18080 18081 -18082 280 18083 0 -18080 18081 -18082 280 18084 0 -18080 18081 -18082 280 -18085 0 c -2-1 --> break c ( b^{70, 4}_2 ∧ b^{70, 4}_1 ∧ -b^{70, 4}_0 ∧ -p_280) -> break c in CNF: c -b^{70, 4}_2 ∨ -b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ p_280 ∨ break c in DIMACS: -18080 -18081 18082 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 4}_2 ∧ -b^{70, 4}_1 ∧ -b^{70, 4}_0 ∧ true) c in CNF: c -b^{70, 4}_2 ∨ b^{70, 4}_1 ∨ b^{70, 4}_0 ∨ false c in DIMACS: -18080 18081 18082 0 c 3 does not represent an automaton state. c -(-b^{70, 4}_2 ∧ b^{70, 4}_1 ∧ b^{70, 4}_0 ∧ true) c in CNF: c b^{70, 4}_2 ∨ -b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ false c in DIMACS: 18080 -18081 -18082 0 c -3 does not represent an automaton state. c -( b^{70, 4}_2 ∧ b^{70, 4}_1 ∧ b^{70, 4}_0 ∧ true) c in CNF: c -b^{70, 4}_2 ∨ -b^{70, 4}_1 ∨ -b^{70, 4}_0 ∨ false c in DIMACS: -18080 -18081 -18082 0 c i = 5 c -2+1 --> -1 c ( b^{70, 5}_2 ∧ b^{70, 5}_1 ∧ -b^{70, 5}_0 ∧ p_350) -> ( b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ b^{70, 6}_0) c in CNF: c -b^{70, 5}_2 ∨ -b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ -p_350 ∨ b^{70, 6}_2 c -b^{70, 5}_2 ∨ -b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ -p_350 ∨ -b^{70, 6}_1 c -b^{70, 5}_2 ∨ -b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ -p_350 ∨ b^{70, 6}_0 c in DIMACS: -18083 -18084 18085 -350 18086 0 -18083 -18084 18085 -350 -18087 0 -18083 -18084 18085 -350 18088 0 c -1+1 --> 0 c ( b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ b^{70, 5}_0 ∧ p_350) -> (-b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ -b^{70, 6}_0) c in CNF: c -b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ -p_350 ∨ -b^{70, 6}_2 c -b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ -p_350 ∨ -b^{70, 6}_1 c -b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ -p_350 ∨ -b^{70, 6}_0 c in DIMACS: -18083 18084 -18085 -350 -18086 0 -18083 18084 -18085 -350 -18087 0 -18083 18084 -18085 -350 -18088 0 c 0+1 --> 1 c (-b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ -b^{70, 5}_0 ∧ p_350) -> (-b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ b^{70, 6}_0) c in CNF: c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ -p_350 ∨ -b^{70, 6}_2 c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ -p_350 ∨ -b^{70, 6}_1 c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ -p_350 ∨ b^{70, 6}_0 c in DIMACS: 18083 18084 18085 -350 -18086 0 18083 18084 18085 -350 -18087 0 18083 18084 18085 -350 18088 0 c 1+1 --> 2 c (-b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ b^{70, 5}_0 ∧ p_350) -> (-b^{70, 6}_2 ∧ b^{70, 6}_1 ∧ -b^{70, 6}_0) c in CNF: c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ -p_350 ∨ -b^{70, 6}_2 c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ -p_350 ∨ b^{70, 6}_1 c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ -p_350 ∨ -b^{70, 6}_0 c in DIMACS: 18083 18084 -18085 -350 -18086 0 18083 18084 -18085 -350 18087 0 18083 18084 -18085 -350 -18088 0 c 2+1 --> break c (-b^{70, 5}_2 ∧ b^{70, 5}_1 ∧ -b^{70, 5}_0 ∧ p_350) -> break c in CNF: c b^{70, 5}_2 ∨ -b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ -p_350 ∨ break c in DIMACS: 18083 -18084 18085 -350 1162 0 c 2-1 --> 1 c (-b^{70, 5}_2 ∧ b^{70, 5}_1 ∧ -b^{70, 5}_0 ∧ -p_350) -> (-b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ b^{70, 6}_0) c in CNF: c b^{70, 5}_2 ∨ -b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ p_350 ∨ -b^{70, 6}_2 c b^{70, 5}_2 ∨ -b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ p_350 ∨ -b^{70, 6}_1 c b^{70, 5}_2 ∨ -b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ p_350 ∨ b^{70, 6}_0 c in DIMACS: 18083 -18084 18085 350 -18086 0 18083 -18084 18085 350 -18087 0 18083 -18084 18085 350 18088 0 c 1-1 --> 0 c (-b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ b^{70, 5}_0 ∧ -p_350) -> (-b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ -b^{70, 6}_0) c in CNF: c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ p_350 ∨ -b^{70, 6}_2 c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ p_350 ∨ -b^{70, 6}_1 c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ p_350 ∨ -b^{70, 6}_0 c in DIMACS: 18083 18084 -18085 350 -18086 0 18083 18084 -18085 350 -18087 0 18083 18084 -18085 350 -18088 0 c 0-1 --> -1 c (-b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ -b^{70, 5}_0 ∧ -p_350) -> ( b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ b^{70, 6}_0) c in CNF: c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ p_350 ∨ b^{70, 6}_2 c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ p_350 ∨ -b^{70, 6}_1 c b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ p_350 ∨ b^{70, 6}_0 c in DIMACS: 18083 18084 18085 350 18086 0 18083 18084 18085 350 -18087 0 18083 18084 18085 350 18088 0 c -1-1 --> -2 c ( b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ b^{70, 5}_0 ∧ -p_350) -> ( b^{70, 6}_2 ∧ b^{70, 6}_1 ∧ -b^{70, 6}_0) c in CNF: c -b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ p_350 ∨ b^{70, 6}_2 c -b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ p_350 ∨ b^{70, 6}_1 c -b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ p_350 ∨ -b^{70, 6}_0 c in DIMACS: -18083 18084 -18085 350 18086 0 -18083 18084 -18085 350 18087 0 -18083 18084 -18085 350 -18088 0 c -2-1 --> break c ( b^{70, 5}_2 ∧ b^{70, 5}_1 ∧ -b^{70, 5}_0 ∧ -p_350) -> break c in CNF: c -b^{70, 5}_2 ∨ -b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ p_350 ∨ break c in DIMACS: -18083 -18084 18085 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 5}_2 ∧ -b^{70, 5}_1 ∧ -b^{70, 5}_0 ∧ true) c in CNF: c -b^{70, 5}_2 ∨ b^{70, 5}_1 ∨ b^{70, 5}_0 ∨ false c in DIMACS: -18083 18084 18085 0 c 3 does not represent an automaton state. c -(-b^{70, 5}_2 ∧ b^{70, 5}_1 ∧ b^{70, 5}_0 ∧ true) c in CNF: c b^{70, 5}_2 ∨ -b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ false c in DIMACS: 18083 -18084 -18085 0 c -3 does not represent an automaton state. c -( b^{70, 5}_2 ∧ b^{70, 5}_1 ∧ b^{70, 5}_0 ∧ true) c in CNF: c -b^{70, 5}_2 ∨ -b^{70, 5}_1 ∨ -b^{70, 5}_0 ∨ false c in DIMACS: -18083 -18084 -18085 0 c i = 6 c -2+1 --> -1 c ( b^{70, 6}_2 ∧ b^{70, 6}_1 ∧ -b^{70, 6}_0 ∧ p_420) -> ( b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ b^{70, 7}_0) c in CNF: c -b^{70, 6}_2 ∨ -b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ -p_420 ∨ b^{70, 7}_2 c -b^{70, 6}_2 ∨ -b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ -p_420 ∨ -b^{70, 7}_1 c -b^{70, 6}_2 ∨ -b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ -p_420 ∨ b^{70, 7}_0 c in DIMACS: -18086 -18087 18088 -420 18089 0 -18086 -18087 18088 -420 -18090 0 -18086 -18087 18088 -420 18091 0 c -1+1 --> 0 c ( b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ b^{70, 6}_0 ∧ p_420) -> (-b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ -b^{70, 7}_0) c in CNF: c -b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ -p_420 ∨ -b^{70, 7}_2 c -b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ -p_420 ∨ -b^{70, 7}_1 c -b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ -p_420 ∨ -b^{70, 7}_0 c in DIMACS: -18086 18087 -18088 -420 -18089 0 -18086 18087 -18088 -420 -18090 0 -18086 18087 -18088 -420 -18091 0 c 0+1 --> 1 c (-b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ -b^{70, 6}_0 ∧ p_420) -> (-b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ b^{70, 7}_0) c in CNF: c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ -p_420 ∨ -b^{70, 7}_2 c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ -p_420 ∨ -b^{70, 7}_1 c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ -p_420 ∨ b^{70, 7}_0 c in DIMACS: 18086 18087 18088 -420 -18089 0 18086 18087 18088 -420 -18090 0 18086 18087 18088 -420 18091 0 c 1+1 --> 2 c (-b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ b^{70, 6}_0 ∧ p_420) -> (-b^{70, 7}_2 ∧ b^{70, 7}_1 ∧ -b^{70, 7}_0) c in CNF: c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ -p_420 ∨ -b^{70, 7}_2 c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ -p_420 ∨ b^{70, 7}_1 c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ -p_420 ∨ -b^{70, 7}_0 c in DIMACS: 18086 18087 -18088 -420 -18089 0 18086 18087 -18088 -420 18090 0 18086 18087 -18088 -420 -18091 0 c 2+1 --> break c (-b^{70, 6}_2 ∧ b^{70, 6}_1 ∧ -b^{70, 6}_0 ∧ p_420) -> break c in CNF: c b^{70, 6}_2 ∨ -b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ -p_420 ∨ break c in DIMACS: 18086 -18087 18088 -420 1162 0 c 2-1 --> 1 c (-b^{70, 6}_2 ∧ b^{70, 6}_1 ∧ -b^{70, 6}_0 ∧ -p_420) -> (-b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ b^{70, 7}_0) c in CNF: c b^{70, 6}_2 ∨ -b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ p_420 ∨ -b^{70, 7}_2 c b^{70, 6}_2 ∨ -b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ p_420 ∨ -b^{70, 7}_1 c b^{70, 6}_2 ∨ -b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ p_420 ∨ b^{70, 7}_0 c in DIMACS: 18086 -18087 18088 420 -18089 0 18086 -18087 18088 420 -18090 0 18086 -18087 18088 420 18091 0 c 1-1 --> 0 c (-b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ b^{70, 6}_0 ∧ -p_420) -> (-b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ -b^{70, 7}_0) c in CNF: c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ p_420 ∨ -b^{70, 7}_2 c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ p_420 ∨ -b^{70, 7}_1 c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ p_420 ∨ -b^{70, 7}_0 c in DIMACS: 18086 18087 -18088 420 -18089 0 18086 18087 -18088 420 -18090 0 18086 18087 -18088 420 -18091 0 c 0-1 --> -1 c (-b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ -b^{70, 6}_0 ∧ -p_420) -> ( b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ b^{70, 7}_0) c in CNF: c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ p_420 ∨ b^{70, 7}_2 c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ p_420 ∨ -b^{70, 7}_1 c b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ p_420 ∨ b^{70, 7}_0 c in DIMACS: 18086 18087 18088 420 18089 0 18086 18087 18088 420 -18090 0 18086 18087 18088 420 18091 0 c -1-1 --> -2 c ( b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ b^{70, 6}_0 ∧ -p_420) -> ( b^{70, 7}_2 ∧ b^{70, 7}_1 ∧ -b^{70, 7}_0) c in CNF: c -b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ p_420 ∨ b^{70, 7}_2 c -b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ p_420 ∨ b^{70, 7}_1 c -b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ p_420 ∨ -b^{70, 7}_0 c in DIMACS: -18086 18087 -18088 420 18089 0 -18086 18087 -18088 420 18090 0 -18086 18087 -18088 420 -18091 0 c -2-1 --> break c ( b^{70, 6}_2 ∧ b^{70, 6}_1 ∧ -b^{70, 6}_0 ∧ -p_420) -> break c in CNF: c -b^{70, 6}_2 ∨ -b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ p_420 ∨ break c in DIMACS: -18086 -18087 18088 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 6}_2 ∧ -b^{70, 6}_1 ∧ -b^{70, 6}_0 ∧ true) c in CNF: c -b^{70, 6}_2 ∨ b^{70, 6}_1 ∨ b^{70, 6}_0 ∨ false c in DIMACS: -18086 18087 18088 0 c 3 does not represent an automaton state. c -(-b^{70, 6}_2 ∧ b^{70, 6}_1 ∧ b^{70, 6}_0 ∧ true) c in CNF: c b^{70, 6}_2 ∨ -b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ false c in DIMACS: 18086 -18087 -18088 0 c -3 does not represent an automaton state. c -( b^{70, 6}_2 ∧ b^{70, 6}_1 ∧ b^{70, 6}_0 ∧ true) c in CNF: c -b^{70, 6}_2 ∨ -b^{70, 6}_1 ∨ -b^{70, 6}_0 ∨ false c in DIMACS: -18086 -18087 -18088 0 c i = 7 c -2+1 --> -1 c ( b^{70, 7}_2 ∧ b^{70, 7}_1 ∧ -b^{70, 7}_0 ∧ p_490) -> ( b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ b^{70, 8}_0) c in CNF: c -b^{70, 7}_2 ∨ -b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ -p_490 ∨ b^{70, 8}_2 c -b^{70, 7}_2 ∨ -b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ -p_490 ∨ -b^{70, 8}_1 c -b^{70, 7}_2 ∨ -b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ -p_490 ∨ b^{70, 8}_0 c in DIMACS: -18089 -18090 18091 -490 18092 0 -18089 -18090 18091 -490 -18093 0 -18089 -18090 18091 -490 18094 0 c -1+1 --> 0 c ( b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ b^{70, 7}_0 ∧ p_490) -> (-b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ -b^{70, 8}_0) c in CNF: c -b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ -p_490 ∨ -b^{70, 8}_2 c -b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ -p_490 ∨ -b^{70, 8}_1 c -b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ -p_490 ∨ -b^{70, 8}_0 c in DIMACS: -18089 18090 -18091 -490 -18092 0 -18089 18090 -18091 -490 -18093 0 -18089 18090 -18091 -490 -18094 0 c 0+1 --> 1 c (-b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ -b^{70, 7}_0 ∧ p_490) -> (-b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ b^{70, 8}_0) c in CNF: c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ -p_490 ∨ -b^{70, 8}_2 c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ -p_490 ∨ -b^{70, 8}_1 c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ -p_490 ∨ b^{70, 8}_0 c in DIMACS: 18089 18090 18091 -490 -18092 0 18089 18090 18091 -490 -18093 0 18089 18090 18091 -490 18094 0 c 1+1 --> 2 c (-b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ b^{70, 7}_0 ∧ p_490) -> (-b^{70, 8}_2 ∧ b^{70, 8}_1 ∧ -b^{70, 8}_0) c in CNF: c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ -p_490 ∨ -b^{70, 8}_2 c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ -p_490 ∨ b^{70, 8}_1 c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ -p_490 ∨ -b^{70, 8}_0 c in DIMACS: 18089 18090 -18091 -490 -18092 0 18089 18090 -18091 -490 18093 0 18089 18090 -18091 -490 -18094 0 c 2+1 --> break c (-b^{70, 7}_2 ∧ b^{70, 7}_1 ∧ -b^{70, 7}_0 ∧ p_490) -> break c in CNF: c b^{70, 7}_2 ∨ -b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ -p_490 ∨ break c in DIMACS: 18089 -18090 18091 -490 1162 0 c 2-1 --> 1 c (-b^{70, 7}_2 ∧ b^{70, 7}_1 ∧ -b^{70, 7}_0 ∧ -p_490) -> (-b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ b^{70, 8}_0) c in CNF: c b^{70, 7}_2 ∨ -b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ p_490 ∨ -b^{70, 8}_2 c b^{70, 7}_2 ∨ -b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ p_490 ∨ -b^{70, 8}_1 c b^{70, 7}_2 ∨ -b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ p_490 ∨ b^{70, 8}_0 c in DIMACS: 18089 -18090 18091 490 -18092 0 18089 -18090 18091 490 -18093 0 18089 -18090 18091 490 18094 0 c 1-1 --> 0 c (-b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ b^{70, 7}_0 ∧ -p_490) -> (-b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ -b^{70, 8}_0) c in CNF: c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ p_490 ∨ -b^{70, 8}_2 c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ p_490 ∨ -b^{70, 8}_1 c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ p_490 ∨ -b^{70, 8}_0 c in DIMACS: 18089 18090 -18091 490 -18092 0 18089 18090 -18091 490 -18093 0 18089 18090 -18091 490 -18094 0 c 0-1 --> -1 c (-b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ -b^{70, 7}_0 ∧ -p_490) -> ( b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ b^{70, 8}_0) c in CNF: c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ p_490 ∨ b^{70, 8}_2 c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ p_490 ∨ -b^{70, 8}_1 c b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ p_490 ∨ b^{70, 8}_0 c in DIMACS: 18089 18090 18091 490 18092 0 18089 18090 18091 490 -18093 0 18089 18090 18091 490 18094 0 c -1-1 --> -2 c ( b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ b^{70, 7}_0 ∧ -p_490) -> ( b^{70, 8}_2 ∧ b^{70, 8}_1 ∧ -b^{70, 8}_0) c in CNF: c -b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ p_490 ∨ b^{70, 8}_2 c -b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ p_490 ∨ b^{70, 8}_1 c -b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ p_490 ∨ -b^{70, 8}_0 c in DIMACS: -18089 18090 -18091 490 18092 0 -18089 18090 -18091 490 18093 0 -18089 18090 -18091 490 -18094 0 c -2-1 --> break c ( b^{70, 7}_2 ∧ b^{70, 7}_1 ∧ -b^{70, 7}_0 ∧ -p_490) -> break c in CNF: c -b^{70, 7}_2 ∨ -b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ p_490 ∨ break c in DIMACS: -18089 -18090 18091 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 7}_2 ∧ -b^{70, 7}_1 ∧ -b^{70, 7}_0 ∧ true) c in CNF: c -b^{70, 7}_2 ∨ b^{70, 7}_1 ∨ b^{70, 7}_0 ∨ false c in DIMACS: -18089 18090 18091 0 c 3 does not represent an automaton state. c -(-b^{70, 7}_2 ∧ b^{70, 7}_1 ∧ b^{70, 7}_0 ∧ true) c in CNF: c b^{70, 7}_2 ∨ -b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ false c in DIMACS: 18089 -18090 -18091 0 c -3 does not represent an automaton state. c -( b^{70, 7}_2 ∧ b^{70, 7}_1 ∧ b^{70, 7}_0 ∧ true) c in CNF: c -b^{70, 7}_2 ∨ -b^{70, 7}_1 ∨ -b^{70, 7}_0 ∨ false c in DIMACS: -18089 -18090 -18091 0 c i = 8 c -2+1 --> -1 c ( b^{70, 8}_2 ∧ b^{70, 8}_1 ∧ -b^{70, 8}_0 ∧ p_560) -> ( b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ b^{70, 9}_0) c in CNF: c -b^{70, 8}_2 ∨ -b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ -p_560 ∨ b^{70, 9}_2 c -b^{70, 8}_2 ∨ -b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ -p_560 ∨ -b^{70, 9}_1 c -b^{70, 8}_2 ∨ -b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ -p_560 ∨ b^{70, 9}_0 c in DIMACS: -18092 -18093 18094 -560 18095 0 -18092 -18093 18094 -560 -18096 0 -18092 -18093 18094 -560 18097 0 c -1+1 --> 0 c ( b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ b^{70, 8}_0 ∧ p_560) -> (-b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ -b^{70, 9}_0) c in CNF: c -b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ -p_560 ∨ -b^{70, 9}_2 c -b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ -p_560 ∨ -b^{70, 9}_1 c -b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ -p_560 ∨ -b^{70, 9}_0 c in DIMACS: -18092 18093 -18094 -560 -18095 0 -18092 18093 -18094 -560 -18096 0 -18092 18093 -18094 -560 -18097 0 c 0+1 --> 1 c (-b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ -b^{70, 8}_0 ∧ p_560) -> (-b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ b^{70, 9}_0) c in CNF: c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ -p_560 ∨ -b^{70, 9}_2 c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ -p_560 ∨ -b^{70, 9}_1 c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ -p_560 ∨ b^{70, 9}_0 c in DIMACS: 18092 18093 18094 -560 -18095 0 18092 18093 18094 -560 -18096 0 18092 18093 18094 -560 18097 0 c 1+1 --> 2 c (-b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ b^{70, 8}_0 ∧ p_560) -> (-b^{70, 9}_2 ∧ b^{70, 9}_1 ∧ -b^{70, 9}_0) c in CNF: c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ -p_560 ∨ -b^{70, 9}_2 c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ -p_560 ∨ b^{70, 9}_1 c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ -p_560 ∨ -b^{70, 9}_0 c in DIMACS: 18092 18093 -18094 -560 -18095 0 18092 18093 -18094 -560 18096 0 18092 18093 -18094 -560 -18097 0 c 2+1 --> break c (-b^{70, 8}_2 ∧ b^{70, 8}_1 ∧ -b^{70, 8}_0 ∧ p_560) -> break c in CNF: c b^{70, 8}_2 ∨ -b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ -p_560 ∨ break c in DIMACS: 18092 -18093 18094 -560 1162 0 c 2-1 --> 1 c (-b^{70, 8}_2 ∧ b^{70, 8}_1 ∧ -b^{70, 8}_0 ∧ -p_560) -> (-b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ b^{70, 9}_0) c in CNF: c b^{70, 8}_2 ∨ -b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ p_560 ∨ -b^{70, 9}_2 c b^{70, 8}_2 ∨ -b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ p_560 ∨ -b^{70, 9}_1 c b^{70, 8}_2 ∨ -b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ p_560 ∨ b^{70, 9}_0 c in DIMACS: 18092 -18093 18094 560 -18095 0 18092 -18093 18094 560 -18096 0 18092 -18093 18094 560 18097 0 c 1-1 --> 0 c (-b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ b^{70, 8}_0 ∧ -p_560) -> (-b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ -b^{70, 9}_0) c in CNF: c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ p_560 ∨ -b^{70, 9}_2 c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ p_560 ∨ -b^{70, 9}_1 c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ p_560 ∨ -b^{70, 9}_0 c in DIMACS: 18092 18093 -18094 560 -18095 0 18092 18093 -18094 560 -18096 0 18092 18093 -18094 560 -18097 0 c 0-1 --> -1 c (-b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ -b^{70, 8}_0 ∧ -p_560) -> ( b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ b^{70, 9}_0) c in CNF: c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ p_560 ∨ b^{70, 9}_2 c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ p_560 ∨ -b^{70, 9}_1 c b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ p_560 ∨ b^{70, 9}_0 c in DIMACS: 18092 18093 18094 560 18095 0 18092 18093 18094 560 -18096 0 18092 18093 18094 560 18097 0 c -1-1 --> -2 c ( b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ b^{70, 8}_0 ∧ -p_560) -> ( b^{70, 9}_2 ∧ b^{70, 9}_1 ∧ -b^{70, 9}_0) c in CNF: c -b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ p_560 ∨ b^{70, 9}_2 c -b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ p_560 ∨ b^{70, 9}_1 c -b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ p_560 ∨ -b^{70, 9}_0 c in DIMACS: -18092 18093 -18094 560 18095 0 -18092 18093 -18094 560 18096 0 -18092 18093 -18094 560 -18097 0 c -2-1 --> break c ( b^{70, 8}_2 ∧ b^{70, 8}_1 ∧ -b^{70, 8}_0 ∧ -p_560) -> break c in CNF: c -b^{70, 8}_2 ∨ -b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ p_560 ∨ break c in DIMACS: -18092 -18093 18094 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 8}_2 ∧ -b^{70, 8}_1 ∧ -b^{70, 8}_0 ∧ true) c in CNF: c -b^{70, 8}_2 ∨ b^{70, 8}_1 ∨ b^{70, 8}_0 ∨ false c in DIMACS: -18092 18093 18094 0 c 3 does not represent an automaton state. c -(-b^{70, 8}_2 ∧ b^{70, 8}_1 ∧ b^{70, 8}_0 ∧ true) c in CNF: c b^{70, 8}_2 ∨ -b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ false c in DIMACS: 18092 -18093 -18094 0 c -3 does not represent an automaton state. c -( b^{70, 8}_2 ∧ b^{70, 8}_1 ∧ b^{70, 8}_0 ∧ true) c in CNF: c -b^{70, 8}_2 ∨ -b^{70, 8}_1 ∨ -b^{70, 8}_0 ∨ false c in DIMACS: -18092 -18093 -18094 0 c i = 9 c -2+1 --> -1 c ( b^{70, 9}_2 ∧ b^{70, 9}_1 ∧ -b^{70, 9}_0 ∧ p_630) -> ( b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ b^{70, 10}_0) c in CNF: c -b^{70, 9}_2 ∨ -b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ -p_630 ∨ b^{70, 10}_2 c -b^{70, 9}_2 ∨ -b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ -p_630 ∨ -b^{70, 10}_1 c -b^{70, 9}_2 ∨ -b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ -p_630 ∨ b^{70, 10}_0 c in DIMACS: -18095 -18096 18097 -630 18098 0 -18095 -18096 18097 -630 -18099 0 -18095 -18096 18097 -630 18100 0 c -1+1 --> 0 c ( b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ b^{70, 9}_0 ∧ p_630) -> (-b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ -b^{70, 10}_0) c in CNF: c -b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ -p_630 ∨ -b^{70, 10}_2 c -b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ -p_630 ∨ -b^{70, 10}_1 c -b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ -p_630 ∨ -b^{70, 10}_0 c in DIMACS: -18095 18096 -18097 -630 -18098 0 -18095 18096 -18097 -630 -18099 0 -18095 18096 -18097 -630 -18100 0 c 0+1 --> 1 c (-b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ -b^{70, 9}_0 ∧ p_630) -> (-b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ b^{70, 10}_0) c in CNF: c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ -p_630 ∨ -b^{70, 10}_2 c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ -p_630 ∨ -b^{70, 10}_1 c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ -p_630 ∨ b^{70, 10}_0 c in DIMACS: 18095 18096 18097 -630 -18098 0 18095 18096 18097 -630 -18099 0 18095 18096 18097 -630 18100 0 c 1+1 --> 2 c (-b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ b^{70, 9}_0 ∧ p_630) -> (-b^{70, 10}_2 ∧ b^{70, 10}_1 ∧ -b^{70, 10}_0) c in CNF: c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ -p_630 ∨ -b^{70, 10}_2 c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ -p_630 ∨ b^{70, 10}_1 c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ -p_630 ∨ -b^{70, 10}_0 c in DIMACS: 18095 18096 -18097 -630 -18098 0 18095 18096 -18097 -630 18099 0 18095 18096 -18097 -630 -18100 0 c 2+1 --> break c (-b^{70, 9}_2 ∧ b^{70, 9}_1 ∧ -b^{70, 9}_0 ∧ p_630) -> break c in CNF: c b^{70, 9}_2 ∨ -b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ -p_630 ∨ break c in DIMACS: 18095 -18096 18097 -630 1162 0 c 2-1 --> 1 c (-b^{70, 9}_2 ∧ b^{70, 9}_1 ∧ -b^{70, 9}_0 ∧ -p_630) -> (-b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ b^{70, 10}_0) c in CNF: c b^{70, 9}_2 ∨ -b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ p_630 ∨ -b^{70, 10}_2 c b^{70, 9}_2 ∨ -b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ p_630 ∨ -b^{70, 10}_1 c b^{70, 9}_2 ∨ -b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ p_630 ∨ b^{70, 10}_0 c in DIMACS: 18095 -18096 18097 630 -18098 0 18095 -18096 18097 630 -18099 0 18095 -18096 18097 630 18100 0 c 1-1 --> 0 c (-b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ b^{70, 9}_0 ∧ -p_630) -> (-b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ -b^{70, 10}_0) c in CNF: c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ p_630 ∨ -b^{70, 10}_2 c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ p_630 ∨ -b^{70, 10}_1 c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ p_630 ∨ -b^{70, 10}_0 c in DIMACS: 18095 18096 -18097 630 -18098 0 18095 18096 -18097 630 -18099 0 18095 18096 -18097 630 -18100 0 c 0-1 --> -1 c (-b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ -b^{70, 9}_0 ∧ -p_630) -> ( b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ b^{70, 10}_0) c in CNF: c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ p_630 ∨ b^{70, 10}_2 c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ p_630 ∨ -b^{70, 10}_1 c b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ p_630 ∨ b^{70, 10}_0 c in DIMACS: 18095 18096 18097 630 18098 0 18095 18096 18097 630 -18099 0 18095 18096 18097 630 18100 0 c -1-1 --> -2 c ( b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ b^{70, 9}_0 ∧ -p_630) -> ( b^{70, 10}_2 ∧ b^{70, 10}_1 ∧ -b^{70, 10}_0) c in CNF: c -b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ p_630 ∨ b^{70, 10}_2 c -b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ p_630 ∨ b^{70, 10}_1 c -b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ p_630 ∨ -b^{70, 10}_0 c in DIMACS: -18095 18096 -18097 630 18098 0 -18095 18096 -18097 630 18099 0 -18095 18096 -18097 630 -18100 0 c -2-1 --> break c ( b^{70, 9}_2 ∧ b^{70, 9}_1 ∧ -b^{70, 9}_0 ∧ -p_630) -> break c in CNF: c -b^{70, 9}_2 ∨ -b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ p_630 ∨ break c in DIMACS: -18095 -18096 18097 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 9}_2 ∧ -b^{70, 9}_1 ∧ -b^{70, 9}_0 ∧ true) c in CNF: c -b^{70, 9}_2 ∨ b^{70, 9}_1 ∨ b^{70, 9}_0 ∨ false c in DIMACS: -18095 18096 18097 0 c 3 does not represent an automaton state. c -(-b^{70, 9}_2 ∧ b^{70, 9}_1 ∧ b^{70, 9}_0 ∧ true) c in CNF: c b^{70, 9}_2 ∨ -b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ false c in DIMACS: 18095 -18096 -18097 0 c -3 does not represent an automaton state. c -( b^{70, 9}_2 ∧ b^{70, 9}_1 ∧ b^{70, 9}_0 ∧ true) c in CNF: c -b^{70, 9}_2 ∨ -b^{70, 9}_1 ∨ -b^{70, 9}_0 ∨ false c in DIMACS: -18095 -18096 -18097 0 c i = 10 c -2+1 --> -1 c ( b^{70, 10}_2 ∧ b^{70, 10}_1 ∧ -b^{70, 10}_0 ∧ p_700) -> ( b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ b^{70, 11}_0) c in CNF: c -b^{70, 10}_2 ∨ -b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ -p_700 ∨ b^{70, 11}_2 c -b^{70, 10}_2 ∨ -b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ -p_700 ∨ -b^{70, 11}_1 c -b^{70, 10}_2 ∨ -b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ -p_700 ∨ b^{70, 11}_0 c in DIMACS: -18098 -18099 18100 -700 18101 0 -18098 -18099 18100 -700 -18102 0 -18098 -18099 18100 -700 18103 0 c -1+1 --> 0 c ( b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ b^{70, 10}_0 ∧ p_700) -> (-b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ -b^{70, 11}_0) c in CNF: c -b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ -p_700 ∨ -b^{70, 11}_2 c -b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ -p_700 ∨ -b^{70, 11}_1 c -b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ -p_700 ∨ -b^{70, 11}_0 c in DIMACS: -18098 18099 -18100 -700 -18101 0 -18098 18099 -18100 -700 -18102 0 -18098 18099 -18100 -700 -18103 0 c 0+1 --> 1 c (-b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ -b^{70, 10}_0 ∧ p_700) -> (-b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ b^{70, 11}_0) c in CNF: c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ -p_700 ∨ -b^{70, 11}_2 c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ -p_700 ∨ -b^{70, 11}_1 c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ -p_700 ∨ b^{70, 11}_0 c in DIMACS: 18098 18099 18100 -700 -18101 0 18098 18099 18100 -700 -18102 0 18098 18099 18100 -700 18103 0 c 1+1 --> 2 c (-b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ b^{70, 10}_0 ∧ p_700) -> (-b^{70, 11}_2 ∧ b^{70, 11}_1 ∧ -b^{70, 11}_0) c in CNF: c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ -p_700 ∨ -b^{70, 11}_2 c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ -p_700 ∨ b^{70, 11}_1 c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ -p_700 ∨ -b^{70, 11}_0 c in DIMACS: 18098 18099 -18100 -700 -18101 0 18098 18099 -18100 -700 18102 0 18098 18099 -18100 -700 -18103 0 c 2+1 --> break c (-b^{70, 10}_2 ∧ b^{70, 10}_1 ∧ -b^{70, 10}_0 ∧ p_700) -> break c in CNF: c b^{70, 10}_2 ∨ -b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ -p_700 ∨ break c in DIMACS: 18098 -18099 18100 -700 1162 0 c 2-1 --> 1 c (-b^{70, 10}_2 ∧ b^{70, 10}_1 ∧ -b^{70, 10}_0 ∧ -p_700) -> (-b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ b^{70, 11}_0) c in CNF: c b^{70, 10}_2 ∨ -b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ p_700 ∨ -b^{70, 11}_2 c b^{70, 10}_2 ∨ -b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ p_700 ∨ -b^{70, 11}_1 c b^{70, 10}_2 ∨ -b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ p_700 ∨ b^{70, 11}_0 c in DIMACS: 18098 -18099 18100 700 -18101 0 18098 -18099 18100 700 -18102 0 18098 -18099 18100 700 18103 0 c 1-1 --> 0 c (-b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ b^{70, 10}_0 ∧ -p_700) -> (-b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ -b^{70, 11}_0) c in CNF: c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ p_700 ∨ -b^{70, 11}_2 c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ p_700 ∨ -b^{70, 11}_1 c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ p_700 ∨ -b^{70, 11}_0 c in DIMACS: 18098 18099 -18100 700 -18101 0 18098 18099 -18100 700 -18102 0 18098 18099 -18100 700 -18103 0 c 0-1 --> -1 c (-b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ -b^{70, 10}_0 ∧ -p_700) -> ( b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ b^{70, 11}_0) c in CNF: c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ p_700 ∨ b^{70, 11}_2 c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ p_700 ∨ -b^{70, 11}_1 c b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ p_700 ∨ b^{70, 11}_0 c in DIMACS: 18098 18099 18100 700 18101 0 18098 18099 18100 700 -18102 0 18098 18099 18100 700 18103 0 c -1-1 --> -2 c ( b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ b^{70, 10}_0 ∧ -p_700) -> ( b^{70, 11}_2 ∧ b^{70, 11}_1 ∧ -b^{70, 11}_0) c in CNF: c -b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ p_700 ∨ b^{70, 11}_2 c -b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ p_700 ∨ b^{70, 11}_1 c -b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ p_700 ∨ -b^{70, 11}_0 c in DIMACS: -18098 18099 -18100 700 18101 0 -18098 18099 -18100 700 18102 0 -18098 18099 -18100 700 -18103 0 c -2-1 --> break c ( b^{70, 10}_2 ∧ b^{70, 10}_1 ∧ -b^{70, 10}_0 ∧ -p_700) -> break c in CNF: c -b^{70, 10}_2 ∨ -b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ p_700 ∨ break c in DIMACS: -18098 -18099 18100 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 10}_2 ∧ -b^{70, 10}_1 ∧ -b^{70, 10}_0 ∧ true) c in CNF: c -b^{70, 10}_2 ∨ b^{70, 10}_1 ∨ b^{70, 10}_0 ∨ false c in DIMACS: -18098 18099 18100 0 c 3 does not represent an automaton state. c -(-b^{70, 10}_2 ∧ b^{70, 10}_1 ∧ b^{70, 10}_0 ∧ true) c in CNF: c b^{70, 10}_2 ∨ -b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ false c in DIMACS: 18098 -18099 -18100 0 c -3 does not represent an automaton state. c -( b^{70, 10}_2 ∧ b^{70, 10}_1 ∧ b^{70, 10}_0 ∧ true) c in CNF: c -b^{70, 10}_2 ∨ -b^{70, 10}_1 ∨ -b^{70, 10}_0 ∨ false c in DIMACS: -18098 -18099 -18100 0 c i = 11 c -2+1 --> -1 c ( b^{70, 11}_2 ∧ b^{70, 11}_1 ∧ -b^{70, 11}_0 ∧ p_770) -> ( b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ b^{70, 12}_0) c in CNF: c -b^{70, 11}_2 ∨ -b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ -p_770 ∨ b^{70, 12}_2 c -b^{70, 11}_2 ∨ -b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ -p_770 ∨ -b^{70, 12}_1 c -b^{70, 11}_2 ∨ -b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ -p_770 ∨ b^{70, 12}_0 c in DIMACS: -18101 -18102 18103 -770 18104 0 -18101 -18102 18103 -770 -18105 0 -18101 -18102 18103 -770 18106 0 c -1+1 --> 0 c ( b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ b^{70, 11}_0 ∧ p_770) -> (-b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ -b^{70, 12}_0) c in CNF: c -b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ -p_770 ∨ -b^{70, 12}_2 c -b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ -p_770 ∨ -b^{70, 12}_1 c -b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ -p_770 ∨ -b^{70, 12}_0 c in DIMACS: -18101 18102 -18103 -770 -18104 0 -18101 18102 -18103 -770 -18105 0 -18101 18102 -18103 -770 -18106 0 c 0+1 --> 1 c (-b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ -b^{70, 11}_0 ∧ p_770) -> (-b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ b^{70, 12}_0) c in CNF: c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ -p_770 ∨ -b^{70, 12}_2 c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ -p_770 ∨ -b^{70, 12}_1 c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ -p_770 ∨ b^{70, 12}_0 c in DIMACS: 18101 18102 18103 -770 -18104 0 18101 18102 18103 -770 -18105 0 18101 18102 18103 -770 18106 0 c 1+1 --> 2 c (-b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ b^{70, 11}_0 ∧ p_770) -> (-b^{70, 12}_2 ∧ b^{70, 12}_1 ∧ -b^{70, 12}_0) c in CNF: c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ -p_770 ∨ -b^{70, 12}_2 c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ -p_770 ∨ b^{70, 12}_1 c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ -p_770 ∨ -b^{70, 12}_0 c in DIMACS: 18101 18102 -18103 -770 -18104 0 18101 18102 -18103 -770 18105 0 18101 18102 -18103 -770 -18106 0 c 2+1 --> break c (-b^{70, 11}_2 ∧ b^{70, 11}_1 ∧ -b^{70, 11}_0 ∧ p_770) -> break c in CNF: c b^{70, 11}_2 ∨ -b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ -p_770 ∨ break c in DIMACS: 18101 -18102 18103 -770 1162 0 c 2-1 --> 1 c (-b^{70, 11}_2 ∧ b^{70, 11}_1 ∧ -b^{70, 11}_0 ∧ -p_770) -> (-b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ b^{70, 12}_0) c in CNF: c b^{70, 11}_2 ∨ -b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ p_770 ∨ -b^{70, 12}_2 c b^{70, 11}_2 ∨ -b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ p_770 ∨ -b^{70, 12}_1 c b^{70, 11}_2 ∨ -b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ p_770 ∨ b^{70, 12}_0 c in DIMACS: 18101 -18102 18103 770 -18104 0 18101 -18102 18103 770 -18105 0 18101 -18102 18103 770 18106 0 c 1-1 --> 0 c (-b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ b^{70, 11}_0 ∧ -p_770) -> (-b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ -b^{70, 12}_0) c in CNF: c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ p_770 ∨ -b^{70, 12}_2 c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ p_770 ∨ -b^{70, 12}_1 c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ p_770 ∨ -b^{70, 12}_0 c in DIMACS: 18101 18102 -18103 770 -18104 0 18101 18102 -18103 770 -18105 0 18101 18102 -18103 770 -18106 0 c 0-1 --> -1 c (-b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ -b^{70, 11}_0 ∧ -p_770) -> ( b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ b^{70, 12}_0) c in CNF: c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ p_770 ∨ b^{70, 12}_2 c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ p_770 ∨ -b^{70, 12}_1 c b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ p_770 ∨ b^{70, 12}_0 c in DIMACS: 18101 18102 18103 770 18104 0 18101 18102 18103 770 -18105 0 18101 18102 18103 770 18106 0 c -1-1 --> -2 c ( b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ b^{70, 11}_0 ∧ -p_770) -> ( b^{70, 12}_2 ∧ b^{70, 12}_1 ∧ -b^{70, 12}_0) c in CNF: c -b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ p_770 ∨ b^{70, 12}_2 c -b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ p_770 ∨ b^{70, 12}_1 c -b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ p_770 ∨ -b^{70, 12}_0 c in DIMACS: -18101 18102 -18103 770 18104 0 -18101 18102 -18103 770 18105 0 -18101 18102 -18103 770 -18106 0 c -2-1 --> break c ( b^{70, 11}_2 ∧ b^{70, 11}_1 ∧ -b^{70, 11}_0 ∧ -p_770) -> break c in CNF: c -b^{70, 11}_2 ∨ -b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ p_770 ∨ break c in DIMACS: -18101 -18102 18103 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 11}_2 ∧ -b^{70, 11}_1 ∧ -b^{70, 11}_0 ∧ true) c in CNF: c -b^{70, 11}_2 ∨ b^{70, 11}_1 ∨ b^{70, 11}_0 ∨ false c in DIMACS: -18101 18102 18103 0 c 3 does not represent an automaton state. c -(-b^{70, 11}_2 ∧ b^{70, 11}_1 ∧ b^{70, 11}_0 ∧ true) c in CNF: c b^{70, 11}_2 ∨ -b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ false c in DIMACS: 18101 -18102 -18103 0 c -3 does not represent an automaton state. c -( b^{70, 11}_2 ∧ b^{70, 11}_1 ∧ b^{70, 11}_0 ∧ true) c in CNF: c -b^{70, 11}_2 ∨ -b^{70, 11}_1 ∨ -b^{70, 11}_0 ∨ false c in DIMACS: -18101 -18102 -18103 0 c i = 12 c -2+1 --> -1 c ( b^{70, 12}_2 ∧ b^{70, 12}_1 ∧ -b^{70, 12}_0 ∧ p_840) -> ( b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ b^{70, 13}_0) c in CNF: c -b^{70, 12}_2 ∨ -b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ -p_840 ∨ b^{70, 13}_2 c -b^{70, 12}_2 ∨ -b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ -p_840 ∨ -b^{70, 13}_1 c -b^{70, 12}_2 ∨ -b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ -p_840 ∨ b^{70, 13}_0 c in DIMACS: -18104 -18105 18106 -840 18107 0 -18104 -18105 18106 -840 -18108 0 -18104 -18105 18106 -840 18109 0 c -1+1 --> 0 c ( b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ b^{70, 12}_0 ∧ p_840) -> (-b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ -b^{70, 13}_0) c in CNF: c -b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ -p_840 ∨ -b^{70, 13}_2 c -b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ -p_840 ∨ -b^{70, 13}_1 c -b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ -p_840 ∨ -b^{70, 13}_0 c in DIMACS: -18104 18105 -18106 -840 -18107 0 -18104 18105 -18106 -840 -18108 0 -18104 18105 -18106 -840 -18109 0 c 0+1 --> 1 c (-b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ -b^{70, 12}_0 ∧ p_840) -> (-b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ b^{70, 13}_0) c in CNF: c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ -p_840 ∨ -b^{70, 13}_2 c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ -p_840 ∨ -b^{70, 13}_1 c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ -p_840 ∨ b^{70, 13}_0 c in DIMACS: 18104 18105 18106 -840 -18107 0 18104 18105 18106 -840 -18108 0 18104 18105 18106 -840 18109 0 c 1+1 --> 2 c (-b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ b^{70, 12}_0 ∧ p_840) -> (-b^{70, 13}_2 ∧ b^{70, 13}_1 ∧ -b^{70, 13}_0) c in CNF: c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ -p_840 ∨ -b^{70, 13}_2 c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ -p_840 ∨ b^{70, 13}_1 c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ -p_840 ∨ -b^{70, 13}_0 c in DIMACS: 18104 18105 -18106 -840 -18107 0 18104 18105 -18106 -840 18108 0 18104 18105 -18106 -840 -18109 0 c 2+1 --> break c (-b^{70, 12}_2 ∧ b^{70, 12}_1 ∧ -b^{70, 12}_0 ∧ p_840) -> break c in CNF: c b^{70, 12}_2 ∨ -b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ -p_840 ∨ break c in DIMACS: 18104 -18105 18106 -840 1162 0 c 2-1 --> 1 c (-b^{70, 12}_2 ∧ b^{70, 12}_1 ∧ -b^{70, 12}_0 ∧ -p_840) -> (-b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ b^{70, 13}_0) c in CNF: c b^{70, 12}_2 ∨ -b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ p_840 ∨ -b^{70, 13}_2 c b^{70, 12}_2 ∨ -b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ p_840 ∨ -b^{70, 13}_1 c b^{70, 12}_2 ∨ -b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ p_840 ∨ b^{70, 13}_0 c in DIMACS: 18104 -18105 18106 840 -18107 0 18104 -18105 18106 840 -18108 0 18104 -18105 18106 840 18109 0 c 1-1 --> 0 c (-b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ b^{70, 12}_0 ∧ -p_840) -> (-b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ -b^{70, 13}_0) c in CNF: c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ p_840 ∨ -b^{70, 13}_2 c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ p_840 ∨ -b^{70, 13}_1 c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ p_840 ∨ -b^{70, 13}_0 c in DIMACS: 18104 18105 -18106 840 -18107 0 18104 18105 -18106 840 -18108 0 18104 18105 -18106 840 -18109 0 c 0-1 --> -1 c (-b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ -b^{70, 12}_0 ∧ -p_840) -> ( b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ b^{70, 13}_0) c in CNF: c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ p_840 ∨ b^{70, 13}_2 c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ p_840 ∨ -b^{70, 13}_1 c b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ p_840 ∨ b^{70, 13}_0 c in DIMACS: 18104 18105 18106 840 18107 0 18104 18105 18106 840 -18108 0 18104 18105 18106 840 18109 0 c -1-1 --> -2 c ( b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ b^{70, 12}_0 ∧ -p_840) -> ( b^{70, 13}_2 ∧ b^{70, 13}_1 ∧ -b^{70, 13}_0) c in CNF: c -b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ p_840 ∨ b^{70, 13}_2 c -b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ p_840 ∨ b^{70, 13}_1 c -b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ p_840 ∨ -b^{70, 13}_0 c in DIMACS: -18104 18105 -18106 840 18107 0 -18104 18105 -18106 840 18108 0 -18104 18105 -18106 840 -18109 0 c -2-1 --> break c ( b^{70, 12}_2 ∧ b^{70, 12}_1 ∧ -b^{70, 12}_0 ∧ -p_840) -> break c in CNF: c -b^{70, 12}_2 ∨ -b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ p_840 ∨ break c in DIMACS: -18104 -18105 18106 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 12}_2 ∧ -b^{70, 12}_1 ∧ -b^{70, 12}_0 ∧ true) c in CNF: c -b^{70, 12}_2 ∨ b^{70, 12}_1 ∨ b^{70, 12}_0 ∨ false c in DIMACS: -18104 18105 18106 0 c 3 does not represent an automaton state. c -(-b^{70, 12}_2 ∧ b^{70, 12}_1 ∧ b^{70, 12}_0 ∧ true) c in CNF: c b^{70, 12}_2 ∨ -b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ false c in DIMACS: 18104 -18105 -18106 0 c -3 does not represent an automaton state. c -( b^{70, 12}_2 ∧ b^{70, 12}_1 ∧ b^{70, 12}_0 ∧ true) c in CNF: c -b^{70, 12}_2 ∨ -b^{70, 12}_1 ∨ -b^{70, 12}_0 ∨ false c in DIMACS: -18104 -18105 -18106 0 c i = 13 c -2+1 --> -1 c ( b^{70, 13}_2 ∧ b^{70, 13}_1 ∧ -b^{70, 13}_0 ∧ p_910) -> ( b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ b^{70, 14}_0) c in CNF: c -b^{70, 13}_2 ∨ -b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ -p_910 ∨ b^{70, 14}_2 c -b^{70, 13}_2 ∨ -b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ -p_910 ∨ -b^{70, 14}_1 c -b^{70, 13}_2 ∨ -b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ -p_910 ∨ b^{70, 14}_0 c in DIMACS: -18107 -18108 18109 -910 18110 0 -18107 -18108 18109 -910 -18111 0 -18107 -18108 18109 -910 18112 0 c -1+1 --> 0 c ( b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ b^{70, 13}_0 ∧ p_910) -> (-b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ -b^{70, 14}_0) c in CNF: c -b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ -p_910 ∨ -b^{70, 14}_2 c -b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ -p_910 ∨ -b^{70, 14}_1 c -b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ -p_910 ∨ -b^{70, 14}_0 c in DIMACS: -18107 18108 -18109 -910 -18110 0 -18107 18108 -18109 -910 -18111 0 -18107 18108 -18109 -910 -18112 0 c 0+1 --> 1 c (-b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ -b^{70, 13}_0 ∧ p_910) -> (-b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ b^{70, 14}_0) c in CNF: c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ -p_910 ∨ -b^{70, 14}_2 c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ -p_910 ∨ -b^{70, 14}_1 c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ -p_910 ∨ b^{70, 14}_0 c in DIMACS: 18107 18108 18109 -910 -18110 0 18107 18108 18109 -910 -18111 0 18107 18108 18109 -910 18112 0 c 1+1 --> 2 c (-b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ b^{70, 13}_0 ∧ p_910) -> (-b^{70, 14}_2 ∧ b^{70, 14}_1 ∧ -b^{70, 14}_0) c in CNF: c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ -p_910 ∨ -b^{70, 14}_2 c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ -p_910 ∨ b^{70, 14}_1 c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ -p_910 ∨ -b^{70, 14}_0 c in DIMACS: 18107 18108 -18109 -910 -18110 0 18107 18108 -18109 -910 18111 0 18107 18108 -18109 -910 -18112 0 c 2+1 --> break c (-b^{70, 13}_2 ∧ b^{70, 13}_1 ∧ -b^{70, 13}_0 ∧ p_910) -> break c in CNF: c b^{70, 13}_2 ∨ -b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ -p_910 ∨ break c in DIMACS: 18107 -18108 18109 -910 1162 0 c 2-1 --> 1 c (-b^{70, 13}_2 ∧ b^{70, 13}_1 ∧ -b^{70, 13}_0 ∧ -p_910) -> (-b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ b^{70, 14}_0) c in CNF: c b^{70, 13}_2 ∨ -b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ p_910 ∨ -b^{70, 14}_2 c b^{70, 13}_2 ∨ -b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ p_910 ∨ -b^{70, 14}_1 c b^{70, 13}_2 ∨ -b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ p_910 ∨ b^{70, 14}_0 c in DIMACS: 18107 -18108 18109 910 -18110 0 18107 -18108 18109 910 -18111 0 18107 -18108 18109 910 18112 0 c 1-1 --> 0 c (-b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ b^{70, 13}_0 ∧ -p_910) -> (-b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ -b^{70, 14}_0) c in CNF: c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ p_910 ∨ -b^{70, 14}_2 c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ p_910 ∨ -b^{70, 14}_1 c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ p_910 ∨ -b^{70, 14}_0 c in DIMACS: 18107 18108 -18109 910 -18110 0 18107 18108 -18109 910 -18111 0 18107 18108 -18109 910 -18112 0 c 0-1 --> -1 c (-b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ -b^{70, 13}_0 ∧ -p_910) -> ( b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ b^{70, 14}_0) c in CNF: c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ p_910 ∨ b^{70, 14}_2 c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ p_910 ∨ -b^{70, 14}_1 c b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ p_910 ∨ b^{70, 14}_0 c in DIMACS: 18107 18108 18109 910 18110 0 18107 18108 18109 910 -18111 0 18107 18108 18109 910 18112 0 c -1-1 --> -2 c ( b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ b^{70, 13}_0 ∧ -p_910) -> ( b^{70, 14}_2 ∧ b^{70, 14}_1 ∧ -b^{70, 14}_0) c in CNF: c -b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ p_910 ∨ b^{70, 14}_2 c -b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ p_910 ∨ b^{70, 14}_1 c -b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ p_910 ∨ -b^{70, 14}_0 c in DIMACS: -18107 18108 -18109 910 18110 0 -18107 18108 -18109 910 18111 0 -18107 18108 -18109 910 -18112 0 c -2-1 --> break c ( b^{70, 13}_2 ∧ b^{70, 13}_1 ∧ -b^{70, 13}_0 ∧ -p_910) -> break c in CNF: c -b^{70, 13}_2 ∨ -b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ p_910 ∨ break c in DIMACS: -18107 -18108 18109 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 13}_2 ∧ -b^{70, 13}_1 ∧ -b^{70, 13}_0 ∧ true) c in CNF: c -b^{70, 13}_2 ∨ b^{70, 13}_1 ∨ b^{70, 13}_0 ∨ false c in DIMACS: -18107 18108 18109 0 c 3 does not represent an automaton state. c -(-b^{70, 13}_2 ∧ b^{70, 13}_1 ∧ b^{70, 13}_0 ∧ true) c in CNF: c b^{70, 13}_2 ∨ -b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ false c in DIMACS: 18107 -18108 -18109 0 c -3 does not represent an automaton state. c -( b^{70, 13}_2 ∧ b^{70, 13}_1 ∧ b^{70, 13}_0 ∧ true) c in CNF: c -b^{70, 13}_2 ∨ -b^{70, 13}_1 ∨ -b^{70, 13}_0 ∨ false c in DIMACS: -18107 -18108 -18109 0 c i = 14 c -2+1 --> -1 c ( b^{70, 14}_2 ∧ b^{70, 14}_1 ∧ -b^{70, 14}_0 ∧ p_980) -> ( b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ b^{70, 15}_0) c in CNF: c -b^{70, 14}_2 ∨ -b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ -p_980 ∨ b^{70, 15}_2 c -b^{70, 14}_2 ∨ -b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ -p_980 ∨ -b^{70, 15}_1 c -b^{70, 14}_2 ∨ -b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ -p_980 ∨ b^{70, 15}_0 c in DIMACS: -18110 -18111 18112 -980 18113 0 -18110 -18111 18112 -980 -18114 0 -18110 -18111 18112 -980 18115 0 c -1+1 --> 0 c ( b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ b^{70, 14}_0 ∧ p_980) -> (-b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ -b^{70, 15}_0) c in CNF: c -b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ -p_980 ∨ -b^{70, 15}_2 c -b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ -p_980 ∨ -b^{70, 15}_1 c -b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ -p_980 ∨ -b^{70, 15}_0 c in DIMACS: -18110 18111 -18112 -980 -18113 0 -18110 18111 -18112 -980 -18114 0 -18110 18111 -18112 -980 -18115 0 c 0+1 --> 1 c (-b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ -b^{70, 14}_0 ∧ p_980) -> (-b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ b^{70, 15}_0) c in CNF: c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ -p_980 ∨ -b^{70, 15}_2 c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ -p_980 ∨ -b^{70, 15}_1 c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ -p_980 ∨ b^{70, 15}_0 c in DIMACS: 18110 18111 18112 -980 -18113 0 18110 18111 18112 -980 -18114 0 18110 18111 18112 -980 18115 0 c 1+1 --> 2 c (-b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ b^{70, 14}_0 ∧ p_980) -> (-b^{70, 15}_2 ∧ b^{70, 15}_1 ∧ -b^{70, 15}_0) c in CNF: c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ -p_980 ∨ -b^{70, 15}_2 c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ -p_980 ∨ b^{70, 15}_1 c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ -p_980 ∨ -b^{70, 15}_0 c in DIMACS: 18110 18111 -18112 -980 -18113 0 18110 18111 -18112 -980 18114 0 18110 18111 -18112 -980 -18115 0 c 2+1 --> break c (-b^{70, 14}_2 ∧ b^{70, 14}_1 ∧ -b^{70, 14}_0 ∧ p_980) -> break c in CNF: c b^{70, 14}_2 ∨ -b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ -p_980 ∨ break c in DIMACS: 18110 -18111 18112 -980 1162 0 c 2-1 --> 1 c (-b^{70, 14}_2 ∧ b^{70, 14}_1 ∧ -b^{70, 14}_0 ∧ -p_980) -> (-b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ b^{70, 15}_0) c in CNF: c b^{70, 14}_2 ∨ -b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ p_980 ∨ -b^{70, 15}_2 c b^{70, 14}_2 ∨ -b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ p_980 ∨ -b^{70, 15}_1 c b^{70, 14}_2 ∨ -b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ p_980 ∨ b^{70, 15}_0 c in DIMACS: 18110 -18111 18112 980 -18113 0 18110 -18111 18112 980 -18114 0 18110 -18111 18112 980 18115 0 c 1-1 --> 0 c (-b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ b^{70, 14}_0 ∧ -p_980) -> (-b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ -b^{70, 15}_0) c in CNF: c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ p_980 ∨ -b^{70, 15}_2 c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ p_980 ∨ -b^{70, 15}_1 c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ p_980 ∨ -b^{70, 15}_0 c in DIMACS: 18110 18111 -18112 980 -18113 0 18110 18111 -18112 980 -18114 0 18110 18111 -18112 980 -18115 0 c 0-1 --> -1 c (-b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ -b^{70, 14}_0 ∧ -p_980) -> ( b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ b^{70, 15}_0) c in CNF: c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ p_980 ∨ b^{70, 15}_2 c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ p_980 ∨ -b^{70, 15}_1 c b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ p_980 ∨ b^{70, 15}_0 c in DIMACS: 18110 18111 18112 980 18113 0 18110 18111 18112 980 -18114 0 18110 18111 18112 980 18115 0 c -1-1 --> -2 c ( b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ b^{70, 14}_0 ∧ -p_980) -> ( b^{70, 15}_2 ∧ b^{70, 15}_1 ∧ -b^{70, 15}_0) c in CNF: c -b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ p_980 ∨ b^{70, 15}_2 c -b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ p_980 ∨ b^{70, 15}_1 c -b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ p_980 ∨ -b^{70, 15}_0 c in DIMACS: -18110 18111 -18112 980 18113 0 -18110 18111 -18112 980 18114 0 -18110 18111 -18112 980 -18115 0 c -2-1 --> break c ( b^{70, 14}_2 ∧ b^{70, 14}_1 ∧ -b^{70, 14}_0 ∧ -p_980) -> break c in CNF: c -b^{70, 14}_2 ∨ -b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ p_980 ∨ break c in DIMACS: -18110 -18111 18112 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 14}_2 ∧ -b^{70, 14}_1 ∧ -b^{70, 14}_0 ∧ true) c in CNF: c -b^{70, 14}_2 ∨ b^{70, 14}_1 ∨ b^{70, 14}_0 ∨ false c in DIMACS: -18110 18111 18112 0 c 3 does not represent an automaton state. c -(-b^{70, 14}_2 ∧ b^{70, 14}_1 ∧ b^{70, 14}_0 ∧ true) c in CNF: c b^{70, 14}_2 ∨ -b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ false c in DIMACS: 18110 -18111 -18112 0 c -3 does not represent an automaton state. c -( b^{70, 14}_2 ∧ b^{70, 14}_1 ∧ b^{70, 14}_0 ∧ true) c in CNF: c -b^{70, 14}_2 ∨ -b^{70, 14}_1 ∨ -b^{70, 14}_0 ∨ false c in DIMACS: -18110 -18111 -18112 0 c i = 15 c -2+1 --> -1 c ( b^{70, 15}_2 ∧ b^{70, 15}_1 ∧ -b^{70, 15}_0 ∧ p_1050) -> ( b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ b^{70, 16}_0) c in CNF: c -b^{70, 15}_2 ∨ -b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ -p_1050 ∨ b^{70, 16}_2 c -b^{70, 15}_2 ∨ -b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ -p_1050 ∨ -b^{70, 16}_1 c -b^{70, 15}_2 ∨ -b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ -p_1050 ∨ b^{70, 16}_0 c in DIMACS: -18113 -18114 18115 -1050 18116 0 -18113 -18114 18115 -1050 -18117 0 -18113 -18114 18115 -1050 18118 0 c -1+1 --> 0 c ( b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ b^{70, 15}_0 ∧ p_1050) -> (-b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ -b^{70, 16}_0) c in CNF: c -b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ -p_1050 ∨ -b^{70, 16}_2 c -b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ -p_1050 ∨ -b^{70, 16}_1 c -b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ -p_1050 ∨ -b^{70, 16}_0 c in DIMACS: -18113 18114 -18115 -1050 -18116 0 -18113 18114 -18115 -1050 -18117 0 -18113 18114 -18115 -1050 -18118 0 c 0+1 --> 1 c (-b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ -b^{70, 15}_0 ∧ p_1050) -> (-b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ b^{70, 16}_0) c in CNF: c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ -p_1050 ∨ -b^{70, 16}_2 c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ -p_1050 ∨ -b^{70, 16}_1 c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ -p_1050 ∨ b^{70, 16}_0 c in DIMACS: 18113 18114 18115 -1050 -18116 0 18113 18114 18115 -1050 -18117 0 18113 18114 18115 -1050 18118 0 c 1+1 --> 2 c (-b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ b^{70, 15}_0 ∧ p_1050) -> (-b^{70, 16}_2 ∧ b^{70, 16}_1 ∧ -b^{70, 16}_0) c in CNF: c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ -p_1050 ∨ -b^{70, 16}_2 c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ -p_1050 ∨ b^{70, 16}_1 c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ -p_1050 ∨ -b^{70, 16}_0 c in DIMACS: 18113 18114 -18115 -1050 -18116 0 18113 18114 -18115 -1050 18117 0 18113 18114 -18115 -1050 -18118 0 c 2+1 --> break c (-b^{70, 15}_2 ∧ b^{70, 15}_1 ∧ -b^{70, 15}_0 ∧ p_1050) -> break c in CNF: c b^{70, 15}_2 ∨ -b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ -p_1050 ∨ break c in DIMACS: 18113 -18114 18115 -1050 1162 0 c 2-1 --> 1 c (-b^{70, 15}_2 ∧ b^{70, 15}_1 ∧ -b^{70, 15}_0 ∧ -p_1050) -> (-b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ b^{70, 16}_0) c in CNF: c b^{70, 15}_2 ∨ -b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ p_1050 ∨ -b^{70, 16}_2 c b^{70, 15}_2 ∨ -b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ p_1050 ∨ -b^{70, 16}_1 c b^{70, 15}_2 ∨ -b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ p_1050 ∨ b^{70, 16}_0 c in DIMACS: 18113 -18114 18115 1050 -18116 0 18113 -18114 18115 1050 -18117 0 18113 -18114 18115 1050 18118 0 c 1-1 --> 0 c (-b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ b^{70, 15}_0 ∧ -p_1050) -> (-b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ -b^{70, 16}_0) c in CNF: c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ p_1050 ∨ -b^{70, 16}_2 c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ p_1050 ∨ -b^{70, 16}_1 c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ p_1050 ∨ -b^{70, 16}_0 c in DIMACS: 18113 18114 -18115 1050 -18116 0 18113 18114 -18115 1050 -18117 0 18113 18114 -18115 1050 -18118 0 c 0-1 --> -1 c (-b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ -b^{70, 15}_0 ∧ -p_1050) -> ( b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ b^{70, 16}_0) c in CNF: c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ p_1050 ∨ b^{70, 16}_2 c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ p_1050 ∨ -b^{70, 16}_1 c b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ p_1050 ∨ b^{70, 16}_0 c in DIMACS: 18113 18114 18115 1050 18116 0 18113 18114 18115 1050 -18117 0 18113 18114 18115 1050 18118 0 c -1-1 --> -2 c ( b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ b^{70, 15}_0 ∧ -p_1050) -> ( b^{70, 16}_2 ∧ b^{70, 16}_1 ∧ -b^{70, 16}_0) c in CNF: c -b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ p_1050 ∨ b^{70, 16}_2 c -b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ p_1050 ∨ b^{70, 16}_1 c -b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ p_1050 ∨ -b^{70, 16}_0 c in DIMACS: -18113 18114 -18115 1050 18116 0 -18113 18114 -18115 1050 18117 0 -18113 18114 -18115 1050 -18118 0 c -2-1 --> break c ( b^{70, 15}_2 ∧ b^{70, 15}_1 ∧ -b^{70, 15}_0 ∧ -p_1050) -> break c in CNF: c -b^{70, 15}_2 ∨ -b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ p_1050 ∨ break c in DIMACS: -18113 -18114 18115 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 15}_2 ∧ -b^{70, 15}_1 ∧ -b^{70, 15}_0 ∧ true) c in CNF: c -b^{70, 15}_2 ∨ b^{70, 15}_1 ∨ b^{70, 15}_0 ∨ false c in DIMACS: -18113 18114 18115 0 c 3 does not represent an automaton state. c -(-b^{70, 15}_2 ∧ b^{70, 15}_1 ∧ b^{70, 15}_0 ∧ true) c in CNF: c b^{70, 15}_2 ∨ -b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ false c in DIMACS: 18113 -18114 -18115 0 c -3 does not represent an automaton state. c -( b^{70, 15}_2 ∧ b^{70, 15}_1 ∧ b^{70, 15}_0 ∧ true) c in CNF: c -b^{70, 15}_2 ∨ -b^{70, 15}_1 ∨ -b^{70, 15}_0 ∨ false c in DIMACS: -18113 -18114 -18115 0 c i = 16 c -2+1 --> -1 c ( b^{70, 16}_2 ∧ b^{70, 16}_1 ∧ -b^{70, 16}_0 ∧ p_1120) -> ( b^{70, 17}_2 ∧ -b^{70, 17}_1 ∧ b^{70, 17}_0) c in CNF: c -b^{70, 16}_2 ∨ -b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ -p_1120 ∨ b^{70, 17}_2 c -b^{70, 16}_2 ∨ -b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ -p_1120 ∨ -b^{70, 17}_1 c -b^{70, 16}_2 ∨ -b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ -p_1120 ∨ b^{70, 17}_0 c in DIMACS: -18116 -18117 18118 -1120 18119 0 -18116 -18117 18118 -1120 -18120 0 -18116 -18117 18118 -1120 18121 0 c -1+1 --> 0 c ( b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ b^{70, 16}_0 ∧ p_1120) -> (-b^{70, 17}_2 ∧ -b^{70, 17}_1 ∧ -b^{70, 17}_0) c in CNF: c -b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ -p_1120 ∨ -b^{70, 17}_2 c -b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ -p_1120 ∨ -b^{70, 17}_1 c -b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ -p_1120 ∨ -b^{70, 17}_0 c in DIMACS: -18116 18117 -18118 -1120 -18119 0 -18116 18117 -18118 -1120 -18120 0 -18116 18117 -18118 -1120 -18121 0 c 0+1 --> 1 c (-b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ -b^{70, 16}_0 ∧ p_1120) -> (-b^{70, 17}_2 ∧ -b^{70, 17}_1 ∧ b^{70, 17}_0) c in CNF: c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ -p_1120 ∨ -b^{70, 17}_2 c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ -p_1120 ∨ -b^{70, 17}_1 c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ -p_1120 ∨ b^{70, 17}_0 c in DIMACS: 18116 18117 18118 -1120 -18119 0 18116 18117 18118 -1120 -18120 0 18116 18117 18118 -1120 18121 0 c 1+1 --> 2 c (-b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ b^{70, 16}_0 ∧ p_1120) -> (-b^{70, 17}_2 ∧ b^{70, 17}_1 ∧ -b^{70, 17}_0) c in CNF: c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ -p_1120 ∨ -b^{70, 17}_2 c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ -p_1120 ∨ b^{70, 17}_1 c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ -p_1120 ∨ -b^{70, 17}_0 c in DIMACS: 18116 18117 -18118 -1120 -18119 0 18116 18117 -18118 -1120 18120 0 18116 18117 -18118 -1120 -18121 0 c 2+1 --> break c (-b^{70, 16}_2 ∧ b^{70, 16}_1 ∧ -b^{70, 16}_0 ∧ p_1120) -> break c in CNF: c b^{70, 16}_2 ∨ -b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ -p_1120 ∨ break c in DIMACS: 18116 -18117 18118 -1120 1162 0 c 2-1 --> 1 c (-b^{70, 16}_2 ∧ b^{70, 16}_1 ∧ -b^{70, 16}_0 ∧ -p_1120) -> (-b^{70, 17}_2 ∧ -b^{70, 17}_1 ∧ b^{70, 17}_0) c in CNF: c b^{70, 16}_2 ∨ -b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ p_1120 ∨ -b^{70, 17}_2 c b^{70, 16}_2 ∨ -b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ p_1120 ∨ -b^{70, 17}_1 c b^{70, 16}_2 ∨ -b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ p_1120 ∨ b^{70, 17}_0 c in DIMACS: 18116 -18117 18118 1120 -18119 0 18116 -18117 18118 1120 -18120 0 18116 -18117 18118 1120 18121 0 c 1-1 --> 0 c (-b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ b^{70, 16}_0 ∧ -p_1120) -> (-b^{70, 17}_2 ∧ -b^{70, 17}_1 ∧ -b^{70, 17}_0) c in CNF: c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ p_1120 ∨ -b^{70, 17}_2 c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ p_1120 ∨ -b^{70, 17}_1 c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ p_1120 ∨ -b^{70, 17}_0 c in DIMACS: 18116 18117 -18118 1120 -18119 0 18116 18117 -18118 1120 -18120 0 18116 18117 -18118 1120 -18121 0 c 0-1 --> -1 c (-b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ -b^{70, 16}_0 ∧ -p_1120) -> ( b^{70, 17}_2 ∧ -b^{70, 17}_1 ∧ b^{70, 17}_0) c in CNF: c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ p_1120 ∨ b^{70, 17}_2 c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ p_1120 ∨ -b^{70, 17}_1 c b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ p_1120 ∨ b^{70, 17}_0 c in DIMACS: 18116 18117 18118 1120 18119 0 18116 18117 18118 1120 -18120 0 18116 18117 18118 1120 18121 0 c -1-1 --> -2 c ( b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ b^{70, 16}_0 ∧ -p_1120) -> ( b^{70, 17}_2 ∧ b^{70, 17}_1 ∧ -b^{70, 17}_0) c in CNF: c -b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ p_1120 ∨ b^{70, 17}_2 c -b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ p_1120 ∨ b^{70, 17}_1 c -b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ p_1120 ∨ -b^{70, 17}_0 c in DIMACS: -18116 18117 -18118 1120 18119 0 -18116 18117 -18118 1120 18120 0 -18116 18117 -18118 1120 -18121 0 c -2-1 --> break c ( b^{70, 16}_2 ∧ b^{70, 16}_1 ∧ -b^{70, 16}_0 ∧ -p_1120) -> break c in CNF: c -b^{70, 16}_2 ∨ -b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ p_1120 ∨ break c in DIMACS: -18116 -18117 18118 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{70, 16}_2 ∧ -b^{70, 16}_1 ∧ -b^{70, 16}_0 ∧ true) c in CNF: c -b^{70, 16}_2 ∨ b^{70, 16}_1 ∨ b^{70, 16}_0 ∨ false c in DIMACS: -18116 18117 18118 0 c 3 does not represent an automaton state. c -(-b^{70, 16}_2 ∧ b^{70, 16}_1 ∧ b^{70, 16}_0 ∧ true) c in CNF: c b^{70, 16}_2 ∨ -b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ false c in DIMACS: 18116 -18117 -18118 0 c -3 does not represent an automaton state. c -( b^{70, 16}_2 ∧ b^{70, 16}_1 ∧ b^{70, 16}_0 ∧ true) c in CNF: c -b^{70, 16}_2 ∨ -b^{70, 16}_1 ∨ -b^{70, 16}_0 ∨ false c in DIMACS: -18116 -18117 -18118 0 c INIT for k = 71 c -b^{71, 1}_2 c -b^{71, 1}_1 c -b^{71, 1}_0 c in DIMACS: -18122 0 -18123 0 -18124 0 c Transitions for k = 71 c i = 1 c -2+1 --> -1 c ( b^{71, 1}_2 ∧ b^{71, 1}_1 ∧ -b^{71, 1}_0 ∧ p_71) -> ( b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ b^{71, 2}_0) c in CNF: c -b^{71, 1}_2 ∨ -b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ -p_71 ∨ b^{71, 2}_2 c -b^{71, 1}_2 ∨ -b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ -p_71 ∨ -b^{71, 2}_1 c -b^{71, 1}_2 ∨ -b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ -p_71 ∨ b^{71, 2}_0 c in DIMACS: -18122 -18123 18124 -71 18125 0 -18122 -18123 18124 -71 -18126 0 -18122 -18123 18124 -71 18127 0 c -1+1 --> 0 c ( b^{71, 1}_2 ∧ -b^{71, 1}_1 ∧ b^{71, 1}_0 ∧ p_71) -> (-b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ -b^{71, 2}_0) c in CNF: c -b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ -p_71 ∨ -b^{71, 2}_2 c -b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ -p_71 ∨ -b^{71, 2}_1 c -b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ -p_71 ∨ -b^{71, 2}_0 c in DIMACS: -18122 18123 -18124 -71 -18125 0 -18122 18123 -18124 -71 -18126 0 -18122 18123 -18124 -71 -18127 0 c 0+1 --> 1 c (-b^{71, 1}_2 ∧ -b^{71, 1}_1 ∧ -b^{71, 1}_0 ∧ p_71) -> (-b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ b^{71, 2}_0) c in CNF: c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ -p_71 ∨ -b^{71, 2}_2 c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ -p_71 ∨ -b^{71, 2}_1 c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ -p_71 ∨ b^{71, 2}_0 c in DIMACS: 18122 18123 18124 -71 -18125 0 18122 18123 18124 -71 -18126 0 18122 18123 18124 -71 18127 0 c 1+1 --> 2 c (-b^{71, 1}_2 ∧ -b^{71, 1}_1 ∧ b^{71, 1}_0 ∧ p_71) -> (-b^{71, 2}_2 ∧ b^{71, 2}_1 ∧ -b^{71, 2}_0) c in CNF: c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ -p_71 ∨ -b^{71, 2}_2 c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ -p_71 ∨ b^{71, 2}_1 c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ -p_71 ∨ -b^{71, 2}_0 c in DIMACS: 18122 18123 -18124 -71 -18125 0 18122 18123 -18124 -71 18126 0 18122 18123 -18124 -71 -18127 0 c 2+1 --> break c (-b^{71, 1}_2 ∧ b^{71, 1}_1 ∧ -b^{71, 1}_0 ∧ p_71) -> break c in CNF: c b^{71, 1}_2 ∨ -b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ -p_71 ∨ break c in DIMACS: 18122 -18123 18124 -71 1162 0 c 2-1 --> 1 c (-b^{71, 1}_2 ∧ b^{71, 1}_1 ∧ -b^{71, 1}_0 ∧ -p_71) -> (-b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ b^{71, 2}_0) c in CNF: c b^{71, 1}_2 ∨ -b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ p_71 ∨ -b^{71, 2}_2 c b^{71, 1}_2 ∨ -b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ p_71 ∨ -b^{71, 2}_1 c b^{71, 1}_2 ∨ -b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ p_71 ∨ b^{71, 2}_0 c in DIMACS: 18122 -18123 18124 71 -18125 0 18122 -18123 18124 71 -18126 0 18122 -18123 18124 71 18127 0 c 1-1 --> 0 c (-b^{71, 1}_2 ∧ -b^{71, 1}_1 ∧ b^{71, 1}_0 ∧ -p_71) -> (-b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ -b^{71, 2}_0) c in CNF: c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ p_71 ∨ -b^{71, 2}_2 c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ p_71 ∨ -b^{71, 2}_1 c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ p_71 ∨ -b^{71, 2}_0 c in DIMACS: 18122 18123 -18124 71 -18125 0 18122 18123 -18124 71 -18126 0 18122 18123 -18124 71 -18127 0 c 0-1 --> -1 c (-b^{71, 1}_2 ∧ -b^{71, 1}_1 ∧ -b^{71, 1}_0 ∧ -p_71) -> ( b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ b^{71, 2}_0) c in CNF: c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ p_71 ∨ b^{71, 2}_2 c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ p_71 ∨ -b^{71, 2}_1 c b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ p_71 ∨ b^{71, 2}_0 c in DIMACS: 18122 18123 18124 71 18125 0 18122 18123 18124 71 -18126 0 18122 18123 18124 71 18127 0 c -1-1 --> -2 c ( b^{71, 1}_2 ∧ -b^{71, 1}_1 ∧ b^{71, 1}_0 ∧ -p_71) -> ( b^{71, 2}_2 ∧ b^{71, 2}_1 ∧ -b^{71, 2}_0) c in CNF: c -b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ p_71 ∨ b^{71, 2}_2 c -b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ p_71 ∨ b^{71, 2}_1 c -b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ p_71 ∨ -b^{71, 2}_0 c in DIMACS: -18122 18123 -18124 71 18125 0 -18122 18123 -18124 71 18126 0 -18122 18123 -18124 71 -18127 0 c -2-1 --> break c ( b^{71, 1}_2 ∧ b^{71, 1}_1 ∧ -b^{71, 1}_0 ∧ -p_71) -> break c in CNF: c -b^{71, 1}_2 ∨ -b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ p_71 ∨ break c in DIMACS: -18122 -18123 18124 71 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 1}_2 ∧ -b^{71, 1}_1 ∧ -b^{71, 1}_0 ∧ true) c in CNF: c -b^{71, 1}_2 ∨ b^{71, 1}_1 ∨ b^{71, 1}_0 ∨ false c in DIMACS: -18122 18123 18124 0 c 3 does not represent an automaton state. c -(-b^{71, 1}_2 ∧ b^{71, 1}_1 ∧ b^{71, 1}_0 ∧ true) c in CNF: c b^{71, 1}_2 ∨ -b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ false c in DIMACS: 18122 -18123 -18124 0 c -3 does not represent an automaton state. c -( b^{71, 1}_2 ∧ b^{71, 1}_1 ∧ b^{71, 1}_0 ∧ true) c in CNF: c -b^{71, 1}_2 ∨ -b^{71, 1}_1 ∨ -b^{71, 1}_0 ∨ false c in DIMACS: -18122 -18123 -18124 0 c i = 2 c -2+1 --> -1 c ( b^{71, 2}_2 ∧ b^{71, 2}_1 ∧ -b^{71, 2}_0 ∧ p_142) -> ( b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ b^{71, 3}_0) c in CNF: c -b^{71, 2}_2 ∨ -b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ -p_142 ∨ b^{71, 3}_2 c -b^{71, 2}_2 ∨ -b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ -p_142 ∨ -b^{71, 3}_1 c -b^{71, 2}_2 ∨ -b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ -p_142 ∨ b^{71, 3}_0 c in DIMACS: -18125 -18126 18127 -142 18128 0 -18125 -18126 18127 -142 -18129 0 -18125 -18126 18127 -142 18130 0 c -1+1 --> 0 c ( b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ b^{71, 2}_0 ∧ p_142) -> (-b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ -b^{71, 3}_0) c in CNF: c -b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ -p_142 ∨ -b^{71, 3}_2 c -b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ -p_142 ∨ -b^{71, 3}_1 c -b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ -p_142 ∨ -b^{71, 3}_0 c in DIMACS: -18125 18126 -18127 -142 -18128 0 -18125 18126 -18127 -142 -18129 0 -18125 18126 -18127 -142 -18130 0 c 0+1 --> 1 c (-b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ -b^{71, 2}_0 ∧ p_142) -> (-b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ b^{71, 3}_0) c in CNF: c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ -p_142 ∨ -b^{71, 3}_2 c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ -p_142 ∨ -b^{71, 3}_1 c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ -p_142 ∨ b^{71, 3}_0 c in DIMACS: 18125 18126 18127 -142 -18128 0 18125 18126 18127 -142 -18129 0 18125 18126 18127 -142 18130 0 c 1+1 --> 2 c (-b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ b^{71, 2}_0 ∧ p_142) -> (-b^{71, 3}_2 ∧ b^{71, 3}_1 ∧ -b^{71, 3}_0) c in CNF: c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ -p_142 ∨ -b^{71, 3}_2 c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ -p_142 ∨ b^{71, 3}_1 c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ -p_142 ∨ -b^{71, 3}_0 c in DIMACS: 18125 18126 -18127 -142 -18128 0 18125 18126 -18127 -142 18129 0 18125 18126 -18127 -142 -18130 0 c 2+1 --> break c (-b^{71, 2}_2 ∧ b^{71, 2}_1 ∧ -b^{71, 2}_0 ∧ p_142) -> break c in CNF: c b^{71, 2}_2 ∨ -b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ -p_142 ∨ break c in DIMACS: 18125 -18126 18127 -142 1162 0 c 2-1 --> 1 c (-b^{71, 2}_2 ∧ b^{71, 2}_1 ∧ -b^{71, 2}_0 ∧ -p_142) -> (-b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ b^{71, 3}_0) c in CNF: c b^{71, 2}_2 ∨ -b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ p_142 ∨ -b^{71, 3}_2 c b^{71, 2}_2 ∨ -b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ p_142 ∨ -b^{71, 3}_1 c b^{71, 2}_2 ∨ -b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ p_142 ∨ b^{71, 3}_0 c in DIMACS: 18125 -18126 18127 142 -18128 0 18125 -18126 18127 142 -18129 0 18125 -18126 18127 142 18130 0 c 1-1 --> 0 c (-b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ b^{71, 2}_0 ∧ -p_142) -> (-b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ -b^{71, 3}_0) c in CNF: c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ p_142 ∨ -b^{71, 3}_2 c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ p_142 ∨ -b^{71, 3}_1 c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ p_142 ∨ -b^{71, 3}_0 c in DIMACS: 18125 18126 -18127 142 -18128 0 18125 18126 -18127 142 -18129 0 18125 18126 -18127 142 -18130 0 c 0-1 --> -1 c (-b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ -b^{71, 2}_0 ∧ -p_142) -> ( b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ b^{71, 3}_0) c in CNF: c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ p_142 ∨ b^{71, 3}_2 c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ p_142 ∨ -b^{71, 3}_1 c b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ p_142 ∨ b^{71, 3}_0 c in DIMACS: 18125 18126 18127 142 18128 0 18125 18126 18127 142 -18129 0 18125 18126 18127 142 18130 0 c -1-1 --> -2 c ( b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ b^{71, 2}_0 ∧ -p_142) -> ( b^{71, 3}_2 ∧ b^{71, 3}_1 ∧ -b^{71, 3}_0) c in CNF: c -b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ p_142 ∨ b^{71, 3}_2 c -b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ p_142 ∨ b^{71, 3}_1 c -b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ p_142 ∨ -b^{71, 3}_0 c in DIMACS: -18125 18126 -18127 142 18128 0 -18125 18126 -18127 142 18129 0 -18125 18126 -18127 142 -18130 0 c -2-1 --> break c ( b^{71, 2}_2 ∧ b^{71, 2}_1 ∧ -b^{71, 2}_0 ∧ -p_142) -> break c in CNF: c -b^{71, 2}_2 ∨ -b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ p_142 ∨ break c in DIMACS: -18125 -18126 18127 142 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 2}_2 ∧ -b^{71, 2}_1 ∧ -b^{71, 2}_0 ∧ true) c in CNF: c -b^{71, 2}_2 ∨ b^{71, 2}_1 ∨ b^{71, 2}_0 ∨ false c in DIMACS: -18125 18126 18127 0 c 3 does not represent an automaton state. c -(-b^{71, 2}_2 ∧ b^{71, 2}_1 ∧ b^{71, 2}_0 ∧ true) c in CNF: c b^{71, 2}_2 ∨ -b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ false c in DIMACS: 18125 -18126 -18127 0 c -3 does not represent an automaton state. c -( b^{71, 2}_2 ∧ b^{71, 2}_1 ∧ b^{71, 2}_0 ∧ true) c in CNF: c -b^{71, 2}_2 ∨ -b^{71, 2}_1 ∨ -b^{71, 2}_0 ∨ false c in DIMACS: -18125 -18126 -18127 0 c i = 3 c -2+1 --> -1 c ( b^{71, 3}_2 ∧ b^{71, 3}_1 ∧ -b^{71, 3}_0 ∧ p_213) -> ( b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ b^{71, 4}_0) c in CNF: c -b^{71, 3}_2 ∨ -b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ -p_213 ∨ b^{71, 4}_2 c -b^{71, 3}_2 ∨ -b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ -p_213 ∨ -b^{71, 4}_1 c -b^{71, 3}_2 ∨ -b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ -p_213 ∨ b^{71, 4}_0 c in DIMACS: -18128 -18129 18130 -213 18131 0 -18128 -18129 18130 -213 -18132 0 -18128 -18129 18130 -213 18133 0 c -1+1 --> 0 c ( b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ b^{71, 3}_0 ∧ p_213) -> (-b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ -b^{71, 4}_0) c in CNF: c -b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ -p_213 ∨ -b^{71, 4}_2 c -b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ -p_213 ∨ -b^{71, 4}_1 c -b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ -p_213 ∨ -b^{71, 4}_0 c in DIMACS: -18128 18129 -18130 -213 -18131 0 -18128 18129 -18130 -213 -18132 0 -18128 18129 -18130 -213 -18133 0 c 0+1 --> 1 c (-b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ -b^{71, 3}_0 ∧ p_213) -> (-b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ b^{71, 4}_0) c in CNF: c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ -p_213 ∨ -b^{71, 4}_2 c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ -p_213 ∨ -b^{71, 4}_1 c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ -p_213 ∨ b^{71, 4}_0 c in DIMACS: 18128 18129 18130 -213 -18131 0 18128 18129 18130 -213 -18132 0 18128 18129 18130 -213 18133 0 c 1+1 --> 2 c (-b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ b^{71, 3}_0 ∧ p_213) -> (-b^{71, 4}_2 ∧ b^{71, 4}_1 ∧ -b^{71, 4}_0) c in CNF: c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ -p_213 ∨ -b^{71, 4}_2 c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ -p_213 ∨ b^{71, 4}_1 c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ -p_213 ∨ -b^{71, 4}_0 c in DIMACS: 18128 18129 -18130 -213 -18131 0 18128 18129 -18130 -213 18132 0 18128 18129 -18130 -213 -18133 0 c 2+1 --> break c (-b^{71, 3}_2 ∧ b^{71, 3}_1 ∧ -b^{71, 3}_0 ∧ p_213) -> break c in CNF: c b^{71, 3}_2 ∨ -b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ -p_213 ∨ break c in DIMACS: 18128 -18129 18130 -213 1162 0 c 2-1 --> 1 c (-b^{71, 3}_2 ∧ b^{71, 3}_1 ∧ -b^{71, 3}_0 ∧ -p_213) -> (-b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ b^{71, 4}_0) c in CNF: c b^{71, 3}_2 ∨ -b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ p_213 ∨ -b^{71, 4}_2 c b^{71, 3}_2 ∨ -b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ p_213 ∨ -b^{71, 4}_1 c b^{71, 3}_2 ∨ -b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ p_213 ∨ b^{71, 4}_0 c in DIMACS: 18128 -18129 18130 213 -18131 0 18128 -18129 18130 213 -18132 0 18128 -18129 18130 213 18133 0 c 1-1 --> 0 c (-b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ b^{71, 3}_0 ∧ -p_213) -> (-b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ -b^{71, 4}_0) c in CNF: c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ p_213 ∨ -b^{71, 4}_2 c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ p_213 ∨ -b^{71, 4}_1 c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ p_213 ∨ -b^{71, 4}_0 c in DIMACS: 18128 18129 -18130 213 -18131 0 18128 18129 -18130 213 -18132 0 18128 18129 -18130 213 -18133 0 c 0-1 --> -1 c (-b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ -b^{71, 3}_0 ∧ -p_213) -> ( b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ b^{71, 4}_0) c in CNF: c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ p_213 ∨ b^{71, 4}_2 c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ p_213 ∨ -b^{71, 4}_1 c b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ p_213 ∨ b^{71, 4}_0 c in DIMACS: 18128 18129 18130 213 18131 0 18128 18129 18130 213 -18132 0 18128 18129 18130 213 18133 0 c -1-1 --> -2 c ( b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ b^{71, 3}_0 ∧ -p_213) -> ( b^{71, 4}_2 ∧ b^{71, 4}_1 ∧ -b^{71, 4}_0) c in CNF: c -b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ p_213 ∨ b^{71, 4}_2 c -b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ p_213 ∨ b^{71, 4}_1 c -b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ p_213 ∨ -b^{71, 4}_0 c in DIMACS: -18128 18129 -18130 213 18131 0 -18128 18129 -18130 213 18132 0 -18128 18129 -18130 213 -18133 0 c -2-1 --> break c ( b^{71, 3}_2 ∧ b^{71, 3}_1 ∧ -b^{71, 3}_0 ∧ -p_213) -> break c in CNF: c -b^{71, 3}_2 ∨ -b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ p_213 ∨ break c in DIMACS: -18128 -18129 18130 213 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 3}_2 ∧ -b^{71, 3}_1 ∧ -b^{71, 3}_0 ∧ true) c in CNF: c -b^{71, 3}_2 ∨ b^{71, 3}_1 ∨ b^{71, 3}_0 ∨ false c in DIMACS: -18128 18129 18130 0 c 3 does not represent an automaton state. c -(-b^{71, 3}_2 ∧ b^{71, 3}_1 ∧ b^{71, 3}_0 ∧ true) c in CNF: c b^{71, 3}_2 ∨ -b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ false c in DIMACS: 18128 -18129 -18130 0 c -3 does not represent an automaton state. c -( b^{71, 3}_2 ∧ b^{71, 3}_1 ∧ b^{71, 3}_0 ∧ true) c in CNF: c -b^{71, 3}_2 ∨ -b^{71, 3}_1 ∨ -b^{71, 3}_0 ∨ false c in DIMACS: -18128 -18129 -18130 0 c i = 4 c -2+1 --> -1 c ( b^{71, 4}_2 ∧ b^{71, 4}_1 ∧ -b^{71, 4}_0 ∧ p_284) -> ( b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ b^{71, 5}_0) c in CNF: c -b^{71, 4}_2 ∨ -b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ -p_284 ∨ b^{71, 5}_2 c -b^{71, 4}_2 ∨ -b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ -p_284 ∨ -b^{71, 5}_1 c -b^{71, 4}_2 ∨ -b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ -p_284 ∨ b^{71, 5}_0 c in DIMACS: -18131 -18132 18133 -284 18134 0 -18131 -18132 18133 -284 -18135 0 -18131 -18132 18133 -284 18136 0 c -1+1 --> 0 c ( b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ b^{71, 4}_0 ∧ p_284) -> (-b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ -b^{71, 5}_0) c in CNF: c -b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ -p_284 ∨ -b^{71, 5}_2 c -b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ -p_284 ∨ -b^{71, 5}_1 c -b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ -p_284 ∨ -b^{71, 5}_0 c in DIMACS: -18131 18132 -18133 -284 -18134 0 -18131 18132 -18133 -284 -18135 0 -18131 18132 -18133 -284 -18136 0 c 0+1 --> 1 c (-b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ -b^{71, 4}_0 ∧ p_284) -> (-b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ b^{71, 5}_0) c in CNF: c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ -p_284 ∨ -b^{71, 5}_2 c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ -p_284 ∨ -b^{71, 5}_1 c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ -p_284 ∨ b^{71, 5}_0 c in DIMACS: 18131 18132 18133 -284 -18134 0 18131 18132 18133 -284 -18135 0 18131 18132 18133 -284 18136 0 c 1+1 --> 2 c (-b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ b^{71, 4}_0 ∧ p_284) -> (-b^{71, 5}_2 ∧ b^{71, 5}_1 ∧ -b^{71, 5}_0) c in CNF: c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ -p_284 ∨ -b^{71, 5}_2 c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ -p_284 ∨ b^{71, 5}_1 c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ -p_284 ∨ -b^{71, 5}_0 c in DIMACS: 18131 18132 -18133 -284 -18134 0 18131 18132 -18133 -284 18135 0 18131 18132 -18133 -284 -18136 0 c 2+1 --> break c (-b^{71, 4}_2 ∧ b^{71, 4}_1 ∧ -b^{71, 4}_0 ∧ p_284) -> break c in CNF: c b^{71, 4}_2 ∨ -b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ -p_284 ∨ break c in DIMACS: 18131 -18132 18133 -284 1162 0 c 2-1 --> 1 c (-b^{71, 4}_2 ∧ b^{71, 4}_1 ∧ -b^{71, 4}_0 ∧ -p_284) -> (-b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ b^{71, 5}_0) c in CNF: c b^{71, 4}_2 ∨ -b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ p_284 ∨ -b^{71, 5}_2 c b^{71, 4}_2 ∨ -b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ p_284 ∨ -b^{71, 5}_1 c b^{71, 4}_2 ∨ -b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ p_284 ∨ b^{71, 5}_0 c in DIMACS: 18131 -18132 18133 284 -18134 0 18131 -18132 18133 284 -18135 0 18131 -18132 18133 284 18136 0 c 1-1 --> 0 c (-b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ b^{71, 4}_0 ∧ -p_284) -> (-b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ -b^{71, 5}_0) c in CNF: c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ p_284 ∨ -b^{71, 5}_2 c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ p_284 ∨ -b^{71, 5}_1 c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ p_284 ∨ -b^{71, 5}_0 c in DIMACS: 18131 18132 -18133 284 -18134 0 18131 18132 -18133 284 -18135 0 18131 18132 -18133 284 -18136 0 c 0-1 --> -1 c (-b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ -b^{71, 4}_0 ∧ -p_284) -> ( b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ b^{71, 5}_0) c in CNF: c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ p_284 ∨ b^{71, 5}_2 c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ p_284 ∨ -b^{71, 5}_1 c b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ p_284 ∨ b^{71, 5}_0 c in DIMACS: 18131 18132 18133 284 18134 0 18131 18132 18133 284 -18135 0 18131 18132 18133 284 18136 0 c -1-1 --> -2 c ( b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ b^{71, 4}_0 ∧ -p_284) -> ( b^{71, 5}_2 ∧ b^{71, 5}_1 ∧ -b^{71, 5}_0) c in CNF: c -b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ p_284 ∨ b^{71, 5}_2 c -b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ p_284 ∨ b^{71, 5}_1 c -b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ p_284 ∨ -b^{71, 5}_0 c in DIMACS: -18131 18132 -18133 284 18134 0 -18131 18132 -18133 284 18135 0 -18131 18132 -18133 284 -18136 0 c -2-1 --> break c ( b^{71, 4}_2 ∧ b^{71, 4}_1 ∧ -b^{71, 4}_0 ∧ -p_284) -> break c in CNF: c -b^{71, 4}_2 ∨ -b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ p_284 ∨ break c in DIMACS: -18131 -18132 18133 284 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 4}_2 ∧ -b^{71, 4}_1 ∧ -b^{71, 4}_0 ∧ true) c in CNF: c -b^{71, 4}_2 ∨ b^{71, 4}_1 ∨ b^{71, 4}_0 ∨ false c in DIMACS: -18131 18132 18133 0 c 3 does not represent an automaton state. c -(-b^{71, 4}_2 ∧ b^{71, 4}_1 ∧ b^{71, 4}_0 ∧ true) c in CNF: c b^{71, 4}_2 ∨ -b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ false c in DIMACS: 18131 -18132 -18133 0 c -3 does not represent an automaton state. c -( b^{71, 4}_2 ∧ b^{71, 4}_1 ∧ b^{71, 4}_0 ∧ true) c in CNF: c -b^{71, 4}_2 ∨ -b^{71, 4}_1 ∨ -b^{71, 4}_0 ∨ false c in DIMACS: -18131 -18132 -18133 0 c i = 5 c -2+1 --> -1 c ( b^{71, 5}_2 ∧ b^{71, 5}_1 ∧ -b^{71, 5}_0 ∧ p_355) -> ( b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ b^{71, 6}_0) c in CNF: c -b^{71, 5}_2 ∨ -b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ -p_355 ∨ b^{71, 6}_2 c -b^{71, 5}_2 ∨ -b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ -p_355 ∨ -b^{71, 6}_1 c -b^{71, 5}_2 ∨ -b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ -p_355 ∨ b^{71, 6}_0 c in DIMACS: -18134 -18135 18136 -355 18137 0 -18134 -18135 18136 -355 -18138 0 -18134 -18135 18136 -355 18139 0 c -1+1 --> 0 c ( b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ b^{71, 5}_0 ∧ p_355) -> (-b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ -b^{71, 6}_0) c in CNF: c -b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ -p_355 ∨ -b^{71, 6}_2 c -b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ -p_355 ∨ -b^{71, 6}_1 c -b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ -p_355 ∨ -b^{71, 6}_0 c in DIMACS: -18134 18135 -18136 -355 -18137 0 -18134 18135 -18136 -355 -18138 0 -18134 18135 -18136 -355 -18139 0 c 0+1 --> 1 c (-b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ -b^{71, 5}_0 ∧ p_355) -> (-b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ b^{71, 6}_0) c in CNF: c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ -p_355 ∨ -b^{71, 6}_2 c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ -p_355 ∨ -b^{71, 6}_1 c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ -p_355 ∨ b^{71, 6}_0 c in DIMACS: 18134 18135 18136 -355 -18137 0 18134 18135 18136 -355 -18138 0 18134 18135 18136 -355 18139 0 c 1+1 --> 2 c (-b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ b^{71, 5}_0 ∧ p_355) -> (-b^{71, 6}_2 ∧ b^{71, 6}_1 ∧ -b^{71, 6}_0) c in CNF: c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ -p_355 ∨ -b^{71, 6}_2 c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ -p_355 ∨ b^{71, 6}_1 c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ -p_355 ∨ -b^{71, 6}_0 c in DIMACS: 18134 18135 -18136 -355 -18137 0 18134 18135 -18136 -355 18138 0 18134 18135 -18136 -355 -18139 0 c 2+1 --> break c (-b^{71, 5}_2 ∧ b^{71, 5}_1 ∧ -b^{71, 5}_0 ∧ p_355) -> break c in CNF: c b^{71, 5}_2 ∨ -b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ -p_355 ∨ break c in DIMACS: 18134 -18135 18136 -355 1162 0 c 2-1 --> 1 c (-b^{71, 5}_2 ∧ b^{71, 5}_1 ∧ -b^{71, 5}_0 ∧ -p_355) -> (-b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ b^{71, 6}_0) c in CNF: c b^{71, 5}_2 ∨ -b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ p_355 ∨ -b^{71, 6}_2 c b^{71, 5}_2 ∨ -b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ p_355 ∨ -b^{71, 6}_1 c b^{71, 5}_2 ∨ -b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ p_355 ∨ b^{71, 6}_0 c in DIMACS: 18134 -18135 18136 355 -18137 0 18134 -18135 18136 355 -18138 0 18134 -18135 18136 355 18139 0 c 1-1 --> 0 c (-b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ b^{71, 5}_0 ∧ -p_355) -> (-b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ -b^{71, 6}_0) c in CNF: c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ p_355 ∨ -b^{71, 6}_2 c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ p_355 ∨ -b^{71, 6}_1 c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ p_355 ∨ -b^{71, 6}_0 c in DIMACS: 18134 18135 -18136 355 -18137 0 18134 18135 -18136 355 -18138 0 18134 18135 -18136 355 -18139 0 c 0-1 --> -1 c (-b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ -b^{71, 5}_0 ∧ -p_355) -> ( b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ b^{71, 6}_0) c in CNF: c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ p_355 ∨ b^{71, 6}_2 c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ p_355 ∨ -b^{71, 6}_1 c b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ p_355 ∨ b^{71, 6}_0 c in DIMACS: 18134 18135 18136 355 18137 0 18134 18135 18136 355 -18138 0 18134 18135 18136 355 18139 0 c -1-1 --> -2 c ( b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ b^{71, 5}_0 ∧ -p_355) -> ( b^{71, 6}_2 ∧ b^{71, 6}_1 ∧ -b^{71, 6}_0) c in CNF: c -b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ p_355 ∨ b^{71, 6}_2 c -b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ p_355 ∨ b^{71, 6}_1 c -b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ p_355 ∨ -b^{71, 6}_0 c in DIMACS: -18134 18135 -18136 355 18137 0 -18134 18135 -18136 355 18138 0 -18134 18135 -18136 355 -18139 0 c -2-1 --> break c ( b^{71, 5}_2 ∧ b^{71, 5}_1 ∧ -b^{71, 5}_0 ∧ -p_355) -> break c in CNF: c -b^{71, 5}_2 ∨ -b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ p_355 ∨ break c in DIMACS: -18134 -18135 18136 355 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 5}_2 ∧ -b^{71, 5}_1 ∧ -b^{71, 5}_0 ∧ true) c in CNF: c -b^{71, 5}_2 ∨ b^{71, 5}_1 ∨ b^{71, 5}_0 ∨ false c in DIMACS: -18134 18135 18136 0 c 3 does not represent an automaton state. c -(-b^{71, 5}_2 ∧ b^{71, 5}_1 ∧ b^{71, 5}_0 ∧ true) c in CNF: c b^{71, 5}_2 ∨ -b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ false c in DIMACS: 18134 -18135 -18136 0 c -3 does not represent an automaton state. c -( b^{71, 5}_2 ∧ b^{71, 5}_1 ∧ b^{71, 5}_0 ∧ true) c in CNF: c -b^{71, 5}_2 ∨ -b^{71, 5}_1 ∨ -b^{71, 5}_0 ∨ false c in DIMACS: -18134 -18135 -18136 0 c i = 6 c -2+1 --> -1 c ( b^{71, 6}_2 ∧ b^{71, 6}_1 ∧ -b^{71, 6}_0 ∧ p_426) -> ( b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ b^{71, 7}_0) c in CNF: c -b^{71, 6}_2 ∨ -b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ -p_426 ∨ b^{71, 7}_2 c -b^{71, 6}_2 ∨ -b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ -p_426 ∨ -b^{71, 7}_1 c -b^{71, 6}_2 ∨ -b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ -p_426 ∨ b^{71, 7}_0 c in DIMACS: -18137 -18138 18139 -426 18140 0 -18137 -18138 18139 -426 -18141 0 -18137 -18138 18139 -426 18142 0 c -1+1 --> 0 c ( b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ b^{71, 6}_0 ∧ p_426) -> (-b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ -b^{71, 7}_0) c in CNF: c -b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ -p_426 ∨ -b^{71, 7}_2 c -b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ -p_426 ∨ -b^{71, 7}_1 c -b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ -p_426 ∨ -b^{71, 7}_0 c in DIMACS: -18137 18138 -18139 -426 -18140 0 -18137 18138 -18139 -426 -18141 0 -18137 18138 -18139 -426 -18142 0 c 0+1 --> 1 c (-b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ -b^{71, 6}_0 ∧ p_426) -> (-b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ b^{71, 7}_0) c in CNF: c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ -p_426 ∨ -b^{71, 7}_2 c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ -p_426 ∨ -b^{71, 7}_1 c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ -p_426 ∨ b^{71, 7}_0 c in DIMACS: 18137 18138 18139 -426 -18140 0 18137 18138 18139 -426 -18141 0 18137 18138 18139 -426 18142 0 c 1+1 --> 2 c (-b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ b^{71, 6}_0 ∧ p_426) -> (-b^{71, 7}_2 ∧ b^{71, 7}_1 ∧ -b^{71, 7}_0) c in CNF: c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ -p_426 ∨ -b^{71, 7}_2 c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ -p_426 ∨ b^{71, 7}_1 c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ -p_426 ∨ -b^{71, 7}_0 c in DIMACS: 18137 18138 -18139 -426 -18140 0 18137 18138 -18139 -426 18141 0 18137 18138 -18139 -426 -18142 0 c 2+1 --> break c (-b^{71, 6}_2 ∧ b^{71, 6}_1 ∧ -b^{71, 6}_0 ∧ p_426) -> break c in CNF: c b^{71, 6}_2 ∨ -b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ -p_426 ∨ break c in DIMACS: 18137 -18138 18139 -426 1162 0 c 2-1 --> 1 c (-b^{71, 6}_2 ∧ b^{71, 6}_1 ∧ -b^{71, 6}_0 ∧ -p_426) -> (-b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ b^{71, 7}_0) c in CNF: c b^{71, 6}_2 ∨ -b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ p_426 ∨ -b^{71, 7}_2 c b^{71, 6}_2 ∨ -b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ p_426 ∨ -b^{71, 7}_1 c b^{71, 6}_2 ∨ -b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ p_426 ∨ b^{71, 7}_0 c in DIMACS: 18137 -18138 18139 426 -18140 0 18137 -18138 18139 426 -18141 0 18137 -18138 18139 426 18142 0 c 1-1 --> 0 c (-b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ b^{71, 6}_0 ∧ -p_426) -> (-b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ -b^{71, 7}_0) c in CNF: c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ p_426 ∨ -b^{71, 7}_2 c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ p_426 ∨ -b^{71, 7}_1 c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ p_426 ∨ -b^{71, 7}_0 c in DIMACS: 18137 18138 -18139 426 -18140 0 18137 18138 -18139 426 -18141 0 18137 18138 -18139 426 -18142 0 c 0-1 --> -1 c (-b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ -b^{71, 6}_0 ∧ -p_426) -> ( b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ b^{71, 7}_0) c in CNF: c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ p_426 ∨ b^{71, 7}_2 c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ p_426 ∨ -b^{71, 7}_1 c b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ p_426 ∨ b^{71, 7}_0 c in DIMACS: 18137 18138 18139 426 18140 0 18137 18138 18139 426 -18141 0 18137 18138 18139 426 18142 0 c -1-1 --> -2 c ( b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ b^{71, 6}_0 ∧ -p_426) -> ( b^{71, 7}_2 ∧ b^{71, 7}_1 ∧ -b^{71, 7}_0) c in CNF: c -b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ p_426 ∨ b^{71, 7}_2 c -b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ p_426 ∨ b^{71, 7}_1 c -b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ p_426 ∨ -b^{71, 7}_0 c in DIMACS: -18137 18138 -18139 426 18140 0 -18137 18138 -18139 426 18141 0 -18137 18138 -18139 426 -18142 0 c -2-1 --> break c ( b^{71, 6}_2 ∧ b^{71, 6}_1 ∧ -b^{71, 6}_0 ∧ -p_426) -> break c in CNF: c -b^{71, 6}_2 ∨ -b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ p_426 ∨ break c in DIMACS: -18137 -18138 18139 426 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 6}_2 ∧ -b^{71, 6}_1 ∧ -b^{71, 6}_0 ∧ true) c in CNF: c -b^{71, 6}_2 ∨ b^{71, 6}_1 ∨ b^{71, 6}_0 ∨ false c in DIMACS: -18137 18138 18139 0 c 3 does not represent an automaton state. c -(-b^{71, 6}_2 ∧ b^{71, 6}_1 ∧ b^{71, 6}_0 ∧ true) c in CNF: c b^{71, 6}_2 ∨ -b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ false c in DIMACS: 18137 -18138 -18139 0 c -3 does not represent an automaton state. c -( b^{71, 6}_2 ∧ b^{71, 6}_1 ∧ b^{71, 6}_0 ∧ true) c in CNF: c -b^{71, 6}_2 ∨ -b^{71, 6}_1 ∨ -b^{71, 6}_0 ∨ false c in DIMACS: -18137 -18138 -18139 0 c i = 7 c -2+1 --> -1 c ( b^{71, 7}_2 ∧ b^{71, 7}_1 ∧ -b^{71, 7}_0 ∧ p_497) -> ( b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ b^{71, 8}_0) c in CNF: c -b^{71, 7}_2 ∨ -b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ -p_497 ∨ b^{71, 8}_2 c -b^{71, 7}_2 ∨ -b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ -p_497 ∨ -b^{71, 8}_1 c -b^{71, 7}_2 ∨ -b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ -p_497 ∨ b^{71, 8}_0 c in DIMACS: -18140 -18141 18142 -497 18143 0 -18140 -18141 18142 -497 -18144 0 -18140 -18141 18142 -497 18145 0 c -1+1 --> 0 c ( b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ b^{71, 7}_0 ∧ p_497) -> (-b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ -b^{71, 8}_0) c in CNF: c -b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ -p_497 ∨ -b^{71, 8}_2 c -b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ -p_497 ∨ -b^{71, 8}_1 c -b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ -p_497 ∨ -b^{71, 8}_0 c in DIMACS: -18140 18141 -18142 -497 -18143 0 -18140 18141 -18142 -497 -18144 0 -18140 18141 -18142 -497 -18145 0 c 0+1 --> 1 c (-b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ -b^{71, 7}_0 ∧ p_497) -> (-b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ b^{71, 8}_0) c in CNF: c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ -p_497 ∨ -b^{71, 8}_2 c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ -p_497 ∨ -b^{71, 8}_1 c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ -p_497 ∨ b^{71, 8}_0 c in DIMACS: 18140 18141 18142 -497 -18143 0 18140 18141 18142 -497 -18144 0 18140 18141 18142 -497 18145 0 c 1+1 --> 2 c (-b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ b^{71, 7}_0 ∧ p_497) -> (-b^{71, 8}_2 ∧ b^{71, 8}_1 ∧ -b^{71, 8}_0) c in CNF: c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ -p_497 ∨ -b^{71, 8}_2 c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ -p_497 ∨ b^{71, 8}_1 c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ -p_497 ∨ -b^{71, 8}_0 c in DIMACS: 18140 18141 -18142 -497 -18143 0 18140 18141 -18142 -497 18144 0 18140 18141 -18142 -497 -18145 0 c 2+1 --> break c (-b^{71, 7}_2 ∧ b^{71, 7}_1 ∧ -b^{71, 7}_0 ∧ p_497) -> break c in CNF: c b^{71, 7}_2 ∨ -b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ -p_497 ∨ break c in DIMACS: 18140 -18141 18142 -497 1162 0 c 2-1 --> 1 c (-b^{71, 7}_2 ∧ b^{71, 7}_1 ∧ -b^{71, 7}_0 ∧ -p_497) -> (-b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ b^{71, 8}_0) c in CNF: c b^{71, 7}_2 ∨ -b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ p_497 ∨ -b^{71, 8}_2 c b^{71, 7}_2 ∨ -b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ p_497 ∨ -b^{71, 8}_1 c b^{71, 7}_2 ∨ -b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ p_497 ∨ b^{71, 8}_0 c in DIMACS: 18140 -18141 18142 497 -18143 0 18140 -18141 18142 497 -18144 0 18140 -18141 18142 497 18145 0 c 1-1 --> 0 c (-b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ b^{71, 7}_0 ∧ -p_497) -> (-b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ -b^{71, 8}_0) c in CNF: c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ p_497 ∨ -b^{71, 8}_2 c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ p_497 ∨ -b^{71, 8}_1 c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ p_497 ∨ -b^{71, 8}_0 c in DIMACS: 18140 18141 -18142 497 -18143 0 18140 18141 -18142 497 -18144 0 18140 18141 -18142 497 -18145 0 c 0-1 --> -1 c (-b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ -b^{71, 7}_0 ∧ -p_497) -> ( b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ b^{71, 8}_0) c in CNF: c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ p_497 ∨ b^{71, 8}_2 c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ p_497 ∨ -b^{71, 8}_1 c b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ p_497 ∨ b^{71, 8}_0 c in DIMACS: 18140 18141 18142 497 18143 0 18140 18141 18142 497 -18144 0 18140 18141 18142 497 18145 0 c -1-1 --> -2 c ( b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ b^{71, 7}_0 ∧ -p_497) -> ( b^{71, 8}_2 ∧ b^{71, 8}_1 ∧ -b^{71, 8}_0) c in CNF: c -b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ p_497 ∨ b^{71, 8}_2 c -b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ p_497 ∨ b^{71, 8}_1 c -b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ p_497 ∨ -b^{71, 8}_0 c in DIMACS: -18140 18141 -18142 497 18143 0 -18140 18141 -18142 497 18144 0 -18140 18141 -18142 497 -18145 0 c -2-1 --> break c ( b^{71, 7}_2 ∧ b^{71, 7}_1 ∧ -b^{71, 7}_0 ∧ -p_497) -> break c in CNF: c -b^{71, 7}_2 ∨ -b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ p_497 ∨ break c in DIMACS: -18140 -18141 18142 497 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 7}_2 ∧ -b^{71, 7}_1 ∧ -b^{71, 7}_0 ∧ true) c in CNF: c -b^{71, 7}_2 ∨ b^{71, 7}_1 ∨ b^{71, 7}_0 ∨ false c in DIMACS: -18140 18141 18142 0 c 3 does not represent an automaton state. c -(-b^{71, 7}_2 ∧ b^{71, 7}_1 ∧ b^{71, 7}_0 ∧ true) c in CNF: c b^{71, 7}_2 ∨ -b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ false c in DIMACS: 18140 -18141 -18142 0 c -3 does not represent an automaton state. c -( b^{71, 7}_2 ∧ b^{71, 7}_1 ∧ b^{71, 7}_0 ∧ true) c in CNF: c -b^{71, 7}_2 ∨ -b^{71, 7}_1 ∨ -b^{71, 7}_0 ∨ false c in DIMACS: -18140 -18141 -18142 0 c i = 8 c -2+1 --> -1 c ( b^{71, 8}_2 ∧ b^{71, 8}_1 ∧ -b^{71, 8}_0 ∧ p_568) -> ( b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ b^{71, 9}_0) c in CNF: c -b^{71, 8}_2 ∨ -b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ -p_568 ∨ b^{71, 9}_2 c -b^{71, 8}_2 ∨ -b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ -p_568 ∨ -b^{71, 9}_1 c -b^{71, 8}_2 ∨ -b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ -p_568 ∨ b^{71, 9}_0 c in DIMACS: -18143 -18144 18145 -568 18146 0 -18143 -18144 18145 -568 -18147 0 -18143 -18144 18145 -568 18148 0 c -1+1 --> 0 c ( b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ b^{71, 8}_0 ∧ p_568) -> (-b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ -b^{71, 9}_0) c in CNF: c -b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ -p_568 ∨ -b^{71, 9}_2 c -b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ -p_568 ∨ -b^{71, 9}_1 c -b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ -p_568 ∨ -b^{71, 9}_0 c in DIMACS: -18143 18144 -18145 -568 -18146 0 -18143 18144 -18145 -568 -18147 0 -18143 18144 -18145 -568 -18148 0 c 0+1 --> 1 c (-b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ -b^{71, 8}_0 ∧ p_568) -> (-b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ b^{71, 9}_0) c in CNF: c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ -p_568 ∨ -b^{71, 9}_2 c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ -p_568 ∨ -b^{71, 9}_1 c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ -p_568 ∨ b^{71, 9}_0 c in DIMACS: 18143 18144 18145 -568 -18146 0 18143 18144 18145 -568 -18147 0 18143 18144 18145 -568 18148 0 c 1+1 --> 2 c (-b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ b^{71, 8}_0 ∧ p_568) -> (-b^{71, 9}_2 ∧ b^{71, 9}_1 ∧ -b^{71, 9}_0) c in CNF: c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ -p_568 ∨ -b^{71, 9}_2 c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ -p_568 ∨ b^{71, 9}_1 c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ -p_568 ∨ -b^{71, 9}_0 c in DIMACS: 18143 18144 -18145 -568 -18146 0 18143 18144 -18145 -568 18147 0 18143 18144 -18145 -568 -18148 0 c 2+1 --> break c (-b^{71, 8}_2 ∧ b^{71, 8}_1 ∧ -b^{71, 8}_0 ∧ p_568) -> break c in CNF: c b^{71, 8}_2 ∨ -b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ -p_568 ∨ break c in DIMACS: 18143 -18144 18145 -568 1162 0 c 2-1 --> 1 c (-b^{71, 8}_2 ∧ b^{71, 8}_1 ∧ -b^{71, 8}_0 ∧ -p_568) -> (-b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ b^{71, 9}_0) c in CNF: c b^{71, 8}_2 ∨ -b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ p_568 ∨ -b^{71, 9}_2 c b^{71, 8}_2 ∨ -b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ p_568 ∨ -b^{71, 9}_1 c b^{71, 8}_2 ∨ -b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ p_568 ∨ b^{71, 9}_0 c in DIMACS: 18143 -18144 18145 568 -18146 0 18143 -18144 18145 568 -18147 0 18143 -18144 18145 568 18148 0 c 1-1 --> 0 c (-b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ b^{71, 8}_0 ∧ -p_568) -> (-b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ -b^{71, 9}_0) c in CNF: c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ p_568 ∨ -b^{71, 9}_2 c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ p_568 ∨ -b^{71, 9}_1 c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ p_568 ∨ -b^{71, 9}_0 c in DIMACS: 18143 18144 -18145 568 -18146 0 18143 18144 -18145 568 -18147 0 18143 18144 -18145 568 -18148 0 c 0-1 --> -1 c (-b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ -b^{71, 8}_0 ∧ -p_568) -> ( b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ b^{71, 9}_0) c in CNF: c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ p_568 ∨ b^{71, 9}_2 c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ p_568 ∨ -b^{71, 9}_1 c b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ p_568 ∨ b^{71, 9}_0 c in DIMACS: 18143 18144 18145 568 18146 0 18143 18144 18145 568 -18147 0 18143 18144 18145 568 18148 0 c -1-1 --> -2 c ( b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ b^{71, 8}_0 ∧ -p_568) -> ( b^{71, 9}_2 ∧ b^{71, 9}_1 ∧ -b^{71, 9}_0) c in CNF: c -b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ p_568 ∨ b^{71, 9}_2 c -b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ p_568 ∨ b^{71, 9}_1 c -b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ p_568 ∨ -b^{71, 9}_0 c in DIMACS: -18143 18144 -18145 568 18146 0 -18143 18144 -18145 568 18147 0 -18143 18144 -18145 568 -18148 0 c -2-1 --> break c ( b^{71, 8}_2 ∧ b^{71, 8}_1 ∧ -b^{71, 8}_0 ∧ -p_568) -> break c in CNF: c -b^{71, 8}_2 ∨ -b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ p_568 ∨ break c in DIMACS: -18143 -18144 18145 568 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 8}_2 ∧ -b^{71, 8}_1 ∧ -b^{71, 8}_0 ∧ true) c in CNF: c -b^{71, 8}_2 ∨ b^{71, 8}_1 ∨ b^{71, 8}_0 ∨ false c in DIMACS: -18143 18144 18145 0 c 3 does not represent an automaton state. c -(-b^{71, 8}_2 ∧ b^{71, 8}_1 ∧ b^{71, 8}_0 ∧ true) c in CNF: c b^{71, 8}_2 ∨ -b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ false c in DIMACS: 18143 -18144 -18145 0 c -3 does not represent an automaton state. c -( b^{71, 8}_2 ∧ b^{71, 8}_1 ∧ b^{71, 8}_0 ∧ true) c in CNF: c -b^{71, 8}_2 ∨ -b^{71, 8}_1 ∨ -b^{71, 8}_0 ∨ false c in DIMACS: -18143 -18144 -18145 0 c i = 9 c -2+1 --> -1 c ( b^{71, 9}_2 ∧ b^{71, 9}_1 ∧ -b^{71, 9}_0 ∧ p_639) -> ( b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ b^{71, 10}_0) c in CNF: c -b^{71, 9}_2 ∨ -b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ -p_639 ∨ b^{71, 10}_2 c -b^{71, 9}_2 ∨ -b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ -p_639 ∨ -b^{71, 10}_1 c -b^{71, 9}_2 ∨ -b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ -p_639 ∨ b^{71, 10}_0 c in DIMACS: -18146 -18147 18148 -639 18149 0 -18146 -18147 18148 -639 -18150 0 -18146 -18147 18148 -639 18151 0 c -1+1 --> 0 c ( b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ b^{71, 9}_0 ∧ p_639) -> (-b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ -b^{71, 10}_0) c in CNF: c -b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ -p_639 ∨ -b^{71, 10}_2 c -b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ -p_639 ∨ -b^{71, 10}_1 c -b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ -p_639 ∨ -b^{71, 10}_0 c in DIMACS: -18146 18147 -18148 -639 -18149 0 -18146 18147 -18148 -639 -18150 0 -18146 18147 -18148 -639 -18151 0 c 0+1 --> 1 c (-b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ -b^{71, 9}_0 ∧ p_639) -> (-b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ b^{71, 10}_0) c in CNF: c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ -p_639 ∨ -b^{71, 10}_2 c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ -p_639 ∨ -b^{71, 10}_1 c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ -p_639 ∨ b^{71, 10}_0 c in DIMACS: 18146 18147 18148 -639 -18149 0 18146 18147 18148 -639 -18150 0 18146 18147 18148 -639 18151 0 c 1+1 --> 2 c (-b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ b^{71, 9}_0 ∧ p_639) -> (-b^{71, 10}_2 ∧ b^{71, 10}_1 ∧ -b^{71, 10}_0) c in CNF: c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ -p_639 ∨ -b^{71, 10}_2 c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ -p_639 ∨ b^{71, 10}_1 c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ -p_639 ∨ -b^{71, 10}_0 c in DIMACS: 18146 18147 -18148 -639 -18149 0 18146 18147 -18148 -639 18150 0 18146 18147 -18148 -639 -18151 0 c 2+1 --> break c (-b^{71, 9}_2 ∧ b^{71, 9}_1 ∧ -b^{71, 9}_0 ∧ p_639) -> break c in CNF: c b^{71, 9}_2 ∨ -b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ -p_639 ∨ break c in DIMACS: 18146 -18147 18148 -639 1162 0 c 2-1 --> 1 c (-b^{71, 9}_2 ∧ b^{71, 9}_1 ∧ -b^{71, 9}_0 ∧ -p_639) -> (-b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ b^{71, 10}_0) c in CNF: c b^{71, 9}_2 ∨ -b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ p_639 ∨ -b^{71, 10}_2 c b^{71, 9}_2 ∨ -b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ p_639 ∨ -b^{71, 10}_1 c b^{71, 9}_2 ∨ -b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ p_639 ∨ b^{71, 10}_0 c in DIMACS: 18146 -18147 18148 639 -18149 0 18146 -18147 18148 639 -18150 0 18146 -18147 18148 639 18151 0 c 1-1 --> 0 c (-b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ b^{71, 9}_0 ∧ -p_639) -> (-b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ -b^{71, 10}_0) c in CNF: c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ p_639 ∨ -b^{71, 10}_2 c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ p_639 ∨ -b^{71, 10}_1 c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ p_639 ∨ -b^{71, 10}_0 c in DIMACS: 18146 18147 -18148 639 -18149 0 18146 18147 -18148 639 -18150 0 18146 18147 -18148 639 -18151 0 c 0-1 --> -1 c (-b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ -b^{71, 9}_0 ∧ -p_639) -> ( b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ b^{71, 10}_0) c in CNF: c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ p_639 ∨ b^{71, 10}_2 c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ p_639 ∨ -b^{71, 10}_1 c b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ p_639 ∨ b^{71, 10}_0 c in DIMACS: 18146 18147 18148 639 18149 0 18146 18147 18148 639 -18150 0 18146 18147 18148 639 18151 0 c -1-1 --> -2 c ( b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ b^{71, 9}_0 ∧ -p_639) -> ( b^{71, 10}_2 ∧ b^{71, 10}_1 ∧ -b^{71, 10}_0) c in CNF: c -b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ p_639 ∨ b^{71, 10}_2 c -b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ p_639 ∨ b^{71, 10}_1 c -b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ p_639 ∨ -b^{71, 10}_0 c in DIMACS: -18146 18147 -18148 639 18149 0 -18146 18147 -18148 639 18150 0 -18146 18147 -18148 639 -18151 0 c -2-1 --> break c ( b^{71, 9}_2 ∧ b^{71, 9}_1 ∧ -b^{71, 9}_0 ∧ -p_639) -> break c in CNF: c -b^{71, 9}_2 ∨ -b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ p_639 ∨ break c in DIMACS: -18146 -18147 18148 639 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 9}_2 ∧ -b^{71, 9}_1 ∧ -b^{71, 9}_0 ∧ true) c in CNF: c -b^{71, 9}_2 ∨ b^{71, 9}_1 ∨ b^{71, 9}_0 ∨ false c in DIMACS: -18146 18147 18148 0 c 3 does not represent an automaton state. c -(-b^{71, 9}_2 ∧ b^{71, 9}_1 ∧ b^{71, 9}_0 ∧ true) c in CNF: c b^{71, 9}_2 ∨ -b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ false c in DIMACS: 18146 -18147 -18148 0 c -3 does not represent an automaton state. c -( b^{71, 9}_2 ∧ b^{71, 9}_1 ∧ b^{71, 9}_0 ∧ true) c in CNF: c -b^{71, 9}_2 ∨ -b^{71, 9}_1 ∨ -b^{71, 9}_0 ∨ false c in DIMACS: -18146 -18147 -18148 0 c i = 10 c -2+1 --> -1 c ( b^{71, 10}_2 ∧ b^{71, 10}_1 ∧ -b^{71, 10}_0 ∧ p_710) -> ( b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ b^{71, 11}_0) c in CNF: c -b^{71, 10}_2 ∨ -b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ -p_710 ∨ b^{71, 11}_2 c -b^{71, 10}_2 ∨ -b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ -p_710 ∨ -b^{71, 11}_1 c -b^{71, 10}_2 ∨ -b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ -p_710 ∨ b^{71, 11}_0 c in DIMACS: -18149 -18150 18151 -710 18152 0 -18149 -18150 18151 -710 -18153 0 -18149 -18150 18151 -710 18154 0 c -1+1 --> 0 c ( b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ b^{71, 10}_0 ∧ p_710) -> (-b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ -b^{71, 11}_0) c in CNF: c -b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ -p_710 ∨ -b^{71, 11}_2 c -b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ -p_710 ∨ -b^{71, 11}_1 c -b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ -p_710 ∨ -b^{71, 11}_0 c in DIMACS: -18149 18150 -18151 -710 -18152 0 -18149 18150 -18151 -710 -18153 0 -18149 18150 -18151 -710 -18154 0 c 0+1 --> 1 c (-b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ -b^{71, 10}_0 ∧ p_710) -> (-b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ b^{71, 11}_0) c in CNF: c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ -p_710 ∨ -b^{71, 11}_2 c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ -p_710 ∨ -b^{71, 11}_1 c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ -p_710 ∨ b^{71, 11}_0 c in DIMACS: 18149 18150 18151 -710 -18152 0 18149 18150 18151 -710 -18153 0 18149 18150 18151 -710 18154 0 c 1+1 --> 2 c (-b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ b^{71, 10}_0 ∧ p_710) -> (-b^{71, 11}_2 ∧ b^{71, 11}_1 ∧ -b^{71, 11}_0) c in CNF: c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ -p_710 ∨ -b^{71, 11}_2 c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ -p_710 ∨ b^{71, 11}_1 c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ -p_710 ∨ -b^{71, 11}_0 c in DIMACS: 18149 18150 -18151 -710 -18152 0 18149 18150 -18151 -710 18153 0 18149 18150 -18151 -710 -18154 0 c 2+1 --> break c (-b^{71, 10}_2 ∧ b^{71, 10}_1 ∧ -b^{71, 10}_0 ∧ p_710) -> break c in CNF: c b^{71, 10}_2 ∨ -b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ -p_710 ∨ break c in DIMACS: 18149 -18150 18151 -710 1162 0 c 2-1 --> 1 c (-b^{71, 10}_2 ∧ b^{71, 10}_1 ∧ -b^{71, 10}_0 ∧ -p_710) -> (-b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ b^{71, 11}_0) c in CNF: c b^{71, 10}_2 ∨ -b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ p_710 ∨ -b^{71, 11}_2 c b^{71, 10}_2 ∨ -b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ p_710 ∨ -b^{71, 11}_1 c b^{71, 10}_2 ∨ -b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ p_710 ∨ b^{71, 11}_0 c in DIMACS: 18149 -18150 18151 710 -18152 0 18149 -18150 18151 710 -18153 0 18149 -18150 18151 710 18154 0 c 1-1 --> 0 c (-b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ b^{71, 10}_0 ∧ -p_710) -> (-b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ -b^{71, 11}_0) c in CNF: c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ p_710 ∨ -b^{71, 11}_2 c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ p_710 ∨ -b^{71, 11}_1 c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ p_710 ∨ -b^{71, 11}_0 c in DIMACS: 18149 18150 -18151 710 -18152 0 18149 18150 -18151 710 -18153 0 18149 18150 -18151 710 -18154 0 c 0-1 --> -1 c (-b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ -b^{71, 10}_0 ∧ -p_710) -> ( b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ b^{71, 11}_0) c in CNF: c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ p_710 ∨ b^{71, 11}_2 c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ p_710 ∨ -b^{71, 11}_1 c b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ p_710 ∨ b^{71, 11}_0 c in DIMACS: 18149 18150 18151 710 18152 0 18149 18150 18151 710 -18153 0 18149 18150 18151 710 18154 0 c -1-1 --> -2 c ( b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ b^{71, 10}_0 ∧ -p_710) -> ( b^{71, 11}_2 ∧ b^{71, 11}_1 ∧ -b^{71, 11}_0) c in CNF: c -b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ p_710 ∨ b^{71, 11}_2 c -b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ p_710 ∨ b^{71, 11}_1 c -b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ p_710 ∨ -b^{71, 11}_0 c in DIMACS: -18149 18150 -18151 710 18152 0 -18149 18150 -18151 710 18153 0 -18149 18150 -18151 710 -18154 0 c -2-1 --> break c ( b^{71, 10}_2 ∧ b^{71, 10}_1 ∧ -b^{71, 10}_0 ∧ -p_710) -> break c in CNF: c -b^{71, 10}_2 ∨ -b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ p_710 ∨ break c in DIMACS: -18149 -18150 18151 710 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 10}_2 ∧ -b^{71, 10}_1 ∧ -b^{71, 10}_0 ∧ true) c in CNF: c -b^{71, 10}_2 ∨ b^{71, 10}_1 ∨ b^{71, 10}_0 ∨ false c in DIMACS: -18149 18150 18151 0 c 3 does not represent an automaton state. c -(-b^{71, 10}_2 ∧ b^{71, 10}_1 ∧ b^{71, 10}_0 ∧ true) c in CNF: c b^{71, 10}_2 ∨ -b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ false c in DIMACS: 18149 -18150 -18151 0 c -3 does not represent an automaton state. c -( b^{71, 10}_2 ∧ b^{71, 10}_1 ∧ b^{71, 10}_0 ∧ true) c in CNF: c -b^{71, 10}_2 ∨ -b^{71, 10}_1 ∨ -b^{71, 10}_0 ∨ false c in DIMACS: -18149 -18150 -18151 0 c i = 11 c -2+1 --> -1 c ( b^{71, 11}_2 ∧ b^{71, 11}_1 ∧ -b^{71, 11}_0 ∧ p_781) -> ( b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ b^{71, 12}_0) c in CNF: c -b^{71, 11}_2 ∨ -b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ -p_781 ∨ b^{71, 12}_2 c -b^{71, 11}_2 ∨ -b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ -p_781 ∨ -b^{71, 12}_1 c -b^{71, 11}_2 ∨ -b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ -p_781 ∨ b^{71, 12}_0 c in DIMACS: -18152 -18153 18154 -781 18155 0 -18152 -18153 18154 -781 -18156 0 -18152 -18153 18154 -781 18157 0 c -1+1 --> 0 c ( b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ b^{71, 11}_0 ∧ p_781) -> (-b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ -b^{71, 12}_0) c in CNF: c -b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ -p_781 ∨ -b^{71, 12}_2 c -b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ -p_781 ∨ -b^{71, 12}_1 c -b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ -p_781 ∨ -b^{71, 12}_0 c in DIMACS: -18152 18153 -18154 -781 -18155 0 -18152 18153 -18154 -781 -18156 0 -18152 18153 -18154 -781 -18157 0 c 0+1 --> 1 c (-b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ -b^{71, 11}_0 ∧ p_781) -> (-b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ b^{71, 12}_0) c in CNF: c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ -p_781 ∨ -b^{71, 12}_2 c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ -p_781 ∨ -b^{71, 12}_1 c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ -p_781 ∨ b^{71, 12}_0 c in DIMACS: 18152 18153 18154 -781 -18155 0 18152 18153 18154 -781 -18156 0 18152 18153 18154 -781 18157 0 c 1+1 --> 2 c (-b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ b^{71, 11}_0 ∧ p_781) -> (-b^{71, 12}_2 ∧ b^{71, 12}_1 ∧ -b^{71, 12}_0) c in CNF: c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ -p_781 ∨ -b^{71, 12}_2 c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ -p_781 ∨ b^{71, 12}_1 c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ -p_781 ∨ -b^{71, 12}_0 c in DIMACS: 18152 18153 -18154 -781 -18155 0 18152 18153 -18154 -781 18156 0 18152 18153 -18154 -781 -18157 0 c 2+1 --> break c (-b^{71, 11}_2 ∧ b^{71, 11}_1 ∧ -b^{71, 11}_0 ∧ p_781) -> break c in CNF: c b^{71, 11}_2 ∨ -b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ -p_781 ∨ break c in DIMACS: 18152 -18153 18154 -781 1162 0 c 2-1 --> 1 c (-b^{71, 11}_2 ∧ b^{71, 11}_1 ∧ -b^{71, 11}_0 ∧ -p_781) -> (-b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ b^{71, 12}_0) c in CNF: c b^{71, 11}_2 ∨ -b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ p_781 ∨ -b^{71, 12}_2 c b^{71, 11}_2 ∨ -b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ p_781 ∨ -b^{71, 12}_1 c b^{71, 11}_2 ∨ -b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ p_781 ∨ b^{71, 12}_0 c in DIMACS: 18152 -18153 18154 781 -18155 0 18152 -18153 18154 781 -18156 0 18152 -18153 18154 781 18157 0 c 1-1 --> 0 c (-b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ b^{71, 11}_0 ∧ -p_781) -> (-b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ -b^{71, 12}_0) c in CNF: c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ p_781 ∨ -b^{71, 12}_2 c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ p_781 ∨ -b^{71, 12}_1 c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ p_781 ∨ -b^{71, 12}_0 c in DIMACS: 18152 18153 -18154 781 -18155 0 18152 18153 -18154 781 -18156 0 18152 18153 -18154 781 -18157 0 c 0-1 --> -1 c (-b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ -b^{71, 11}_0 ∧ -p_781) -> ( b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ b^{71, 12}_0) c in CNF: c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ p_781 ∨ b^{71, 12}_2 c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ p_781 ∨ -b^{71, 12}_1 c b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ p_781 ∨ b^{71, 12}_0 c in DIMACS: 18152 18153 18154 781 18155 0 18152 18153 18154 781 -18156 0 18152 18153 18154 781 18157 0 c -1-1 --> -2 c ( b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ b^{71, 11}_0 ∧ -p_781) -> ( b^{71, 12}_2 ∧ b^{71, 12}_1 ∧ -b^{71, 12}_0) c in CNF: c -b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ p_781 ∨ b^{71, 12}_2 c -b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ p_781 ∨ b^{71, 12}_1 c -b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ p_781 ∨ -b^{71, 12}_0 c in DIMACS: -18152 18153 -18154 781 18155 0 -18152 18153 -18154 781 18156 0 -18152 18153 -18154 781 -18157 0 c -2-1 --> break c ( b^{71, 11}_2 ∧ b^{71, 11}_1 ∧ -b^{71, 11}_0 ∧ -p_781) -> break c in CNF: c -b^{71, 11}_2 ∨ -b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ p_781 ∨ break c in DIMACS: -18152 -18153 18154 781 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 11}_2 ∧ -b^{71, 11}_1 ∧ -b^{71, 11}_0 ∧ true) c in CNF: c -b^{71, 11}_2 ∨ b^{71, 11}_1 ∨ b^{71, 11}_0 ∨ false c in DIMACS: -18152 18153 18154 0 c 3 does not represent an automaton state. c -(-b^{71, 11}_2 ∧ b^{71, 11}_1 ∧ b^{71, 11}_0 ∧ true) c in CNF: c b^{71, 11}_2 ∨ -b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ false c in DIMACS: 18152 -18153 -18154 0 c -3 does not represent an automaton state. c -( b^{71, 11}_2 ∧ b^{71, 11}_1 ∧ b^{71, 11}_0 ∧ true) c in CNF: c -b^{71, 11}_2 ∨ -b^{71, 11}_1 ∨ -b^{71, 11}_0 ∨ false c in DIMACS: -18152 -18153 -18154 0 c i = 12 c -2+1 --> -1 c ( b^{71, 12}_2 ∧ b^{71, 12}_1 ∧ -b^{71, 12}_0 ∧ p_852) -> ( b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ b^{71, 13}_0) c in CNF: c -b^{71, 12}_2 ∨ -b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ -p_852 ∨ b^{71, 13}_2 c -b^{71, 12}_2 ∨ -b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ -p_852 ∨ -b^{71, 13}_1 c -b^{71, 12}_2 ∨ -b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ -p_852 ∨ b^{71, 13}_0 c in DIMACS: -18155 -18156 18157 -852 18158 0 -18155 -18156 18157 -852 -18159 0 -18155 -18156 18157 -852 18160 0 c -1+1 --> 0 c ( b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ b^{71, 12}_0 ∧ p_852) -> (-b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ -b^{71, 13}_0) c in CNF: c -b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ -p_852 ∨ -b^{71, 13}_2 c -b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ -p_852 ∨ -b^{71, 13}_1 c -b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ -p_852 ∨ -b^{71, 13}_0 c in DIMACS: -18155 18156 -18157 -852 -18158 0 -18155 18156 -18157 -852 -18159 0 -18155 18156 -18157 -852 -18160 0 c 0+1 --> 1 c (-b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ -b^{71, 12}_0 ∧ p_852) -> (-b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ b^{71, 13}_0) c in CNF: c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ -p_852 ∨ -b^{71, 13}_2 c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ -p_852 ∨ -b^{71, 13}_1 c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ -p_852 ∨ b^{71, 13}_0 c in DIMACS: 18155 18156 18157 -852 -18158 0 18155 18156 18157 -852 -18159 0 18155 18156 18157 -852 18160 0 c 1+1 --> 2 c (-b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ b^{71, 12}_0 ∧ p_852) -> (-b^{71, 13}_2 ∧ b^{71, 13}_1 ∧ -b^{71, 13}_0) c in CNF: c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ -p_852 ∨ -b^{71, 13}_2 c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ -p_852 ∨ b^{71, 13}_1 c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ -p_852 ∨ -b^{71, 13}_0 c in DIMACS: 18155 18156 -18157 -852 -18158 0 18155 18156 -18157 -852 18159 0 18155 18156 -18157 -852 -18160 0 c 2+1 --> break c (-b^{71, 12}_2 ∧ b^{71, 12}_1 ∧ -b^{71, 12}_0 ∧ p_852) -> break c in CNF: c b^{71, 12}_2 ∨ -b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ -p_852 ∨ break c in DIMACS: 18155 -18156 18157 -852 1162 0 c 2-1 --> 1 c (-b^{71, 12}_2 ∧ b^{71, 12}_1 ∧ -b^{71, 12}_0 ∧ -p_852) -> (-b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ b^{71, 13}_0) c in CNF: c b^{71, 12}_2 ∨ -b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ p_852 ∨ -b^{71, 13}_2 c b^{71, 12}_2 ∨ -b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ p_852 ∨ -b^{71, 13}_1 c b^{71, 12}_2 ∨ -b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ p_852 ∨ b^{71, 13}_0 c in DIMACS: 18155 -18156 18157 852 -18158 0 18155 -18156 18157 852 -18159 0 18155 -18156 18157 852 18160 0 c 1-1 --> 0 c (-b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ b^{71, 12}_0 ∧ -p_852) -> (-b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ -b^{71, 13}_0) c in CNF: c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ p_852 ∨ -b^{71, 13}_2 c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ p_852 ∨ -b^{71, 13}_1 c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ p_852 ∨ -b^{71, 13}_0 c in DIMACS: 18155 18156 -18157 852 -18158 0 18155 18156 -18157 852 -18159 0 18155 18156 -18157 852 -18160 0 c 0-1 --> -1 c (-b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ -b^{71, 12}_0 ∧ -p_852) -> ( b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ b^{71, 13}_0) c in CNF: c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ p_852 ∨ b^{71, 13}_2 c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ p_852 ∨ -b^{71, 13}_1 c b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ p_852 ∨ b^{71, 13}_0 c in DIMACS: 18155 18156 18157 852 18158 0 18155 18156 18157 852 -18159 0 18155 18156 18157 852 18160 0 c -1-1 --> -2 c ( b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ b^{71, 12}_0 ∧ -p_852) -> ( b^{71, 13}_2 ∧ b^{71, 13}_1 ∧ -b^{71, 13}_0) c in CNF: c -b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ p_852 ∨ b^{71, 13}_2 c -b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ p_852 ∨ b^{71, 13}_1 c -b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ p_852 ∨ -b^{71, 13}_0 c in DIMACS: -18155 18156 -18157 852 18158 0 -18155 18156 -18157 852 18159 0 -18155 18156 -18157 852 -18160 0 c -2-1 --> break c ( b^{71, 12}_2 ∧ b^{71, 12}_1 ∧ -b^{71, 12}_0 ∧ -p_852) -> break c in CNF: c -b^{71, 12}_2 ∨ -b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ p_852 ∨ break c in DIMACS: -18155 -18156 18157 852 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 12}_2 ∧ -b^{71, 12}_1 ∧ -b^{71, 12}_0 ∧ true) c in CNF: c -b^{71, 12}_2 ∨ b^{71, 12}_1 ∨ b^{71, 12}_0 ∨ false c in DIMACS: -18155 18156 18157 0 c 3 does not represent an automaton state. c -(-b^{71, 12}_2 ∧ b^{71, 12}_1 ∧ b^{71, 12}_0 ∧ true) c in CNF: c b^{71, 12}_2 ∨ -b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ false c in DIMACS: 18155 -18156 -18157 0 c -3 does not represent an automaton state. c -( b^{71, 12}_2 ∧ b^{71, 12}_1 ∧ b^{71, 12}_0 ∧ true) c in CNF: c -b^{71, 12}_2 ∨ -b^{71, 12}_1 ∨ -b^{71, 12}_0 ∨ false c in DIMACS: -18155 -18156 -18157 0 c i = 13 c -2+1 --> -1 c ( b^{71, 13}_2 ∧ b^{71, 13}_1 ∧ -b^{71, 13}_0 ∧ p_923) -> ( b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ b^{71, 14}_0) c in CNF: c -b^{71, 13}_2 ∨ -b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ -p_923 ∨ b^{71, 14}_2 c -b^{71, 13}_2 ∨ -b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ -p_923 ∨ -b^{71, 14}_1 c -b^{71, 13}_2 ∨ -b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ -p_923 ∨ b^{71, 14}_0 c in DIMACS: -18158 -18159 18160 -923 18161 0 -18158 -18159 18160 -923 -18162 0 -18158 -18159 18160 -923 18163 0 c -1+1 --> 0 c ( b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ b^{71, 13}_0 ∧ p_923) -> (-b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ -b^{71, 14}_0) c in CNF: c -b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ -p_923 ∨ -b^{71, 14}_2 c -b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ -p_923 ∨ -b^{71, 14}_1 c -b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ -p_923 ∨ -b^{71, 14}_0 c in DIMACS: -18158 18159 -18160 -923 -18161 0 -18158 18159 -18160 -923 -18162 0 -18158 18159 -18160 -923 -18163 0 c 0+1 --> 1 c (-b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ -b^{71, 13}_0 ∧ p_923) -> (-b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ b^{71, 14}_0) c in CNF: c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ -p_923 ∨ -b^{71, 14}_2 c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ -p_923 ∨ -b^{71, 14}_1 c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ -p_923 ∨ b^{71, 14}_0 c in DIMACS: 18158 18159 18160 -923 -18161 0 18158 18159 18160 -923 -18162 0 18158 18159 18160 -923 18163 0 c 1+1 --> 2 c (-b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ b^{71, 13}_0 ∧ p_923) -> (-b^{71, 14}_2 ∧ b^{71, 14}_1 ∧ -b^{71, 14}_0) c in CNF: c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ -p_923 ∨ -b^{71, 14}_2 c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ -p_923 ∨ b^{71, 14}_1 c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ -p_923 ∨ -b^{71, 14}_0 c in DIMACS: 18158 18159 -18160 -923 -18161 0 18158 18159 -18160 -923 18162 0 18158 18159 -18160 -923 -18163 0 c 2+1 --> break c (-b^{71, 13}_2 ∧ b^{71, 13}_1 ∧ -b^{71, 13}_0 ∧ p_923) -> break c in CNF: c b^{71, 13}_2 ∨ -b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ -p_923 ∨ break c in DIMACS: 18158 -18159 18160 -923 1162 0 c 2-1 --> 1 c (-b^{71, 13}_2 ∧ b^{71, 13}_1 ∧ -b^{71, 13}_0 ∧ -p_923) -> (-b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ b^{71, 14}_0) c in CNF: c b^{71, 13}_2 ∨ -b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ p_923 ∨ -b^{71, 14}_2 c b^{71, 13}_2 ∨ -b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ p_923 ∨ -b^{71, 14}_1 c b^{71, 13}_2 ∨ -b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ p_923 ∨ b^{71, 14}_0 c in DIMACS: 18158 -18159 18160 923 -18161 0 18158 -18159 18160 923 -18162 0 18158 -18159 18160 923 18163 0 c 1-1 --> 0 c (-b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ b^{71, 13}_0 ∧ -p_923) -> (-b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ -b^{71, 14}_0) c in CNF: c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ p_923 ∨ -b^{71, 14}_2 c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ p_923 ∨ -b^{71, 14}_1 c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ p_923 ∨ -b^{71, 14}_0 c in DIMACS: 18158 18159 -18160 923 -18161 0 18158 18159 -18160 923 -18162 0 18158 18159 -18160 923 -18163 0 c 0-1 --> -1 c (-b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ -b^{71, 13}_0 ∧ -p_923) -> ( b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ b^{71, 14}_0) c in CNF: c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ p_923 ∨ b^{71, 14}_2 c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ p_923 ∨ -b^{71, 14}_1 c b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ p_923 ∨ b^{71, 14}_0 c in DIMACS: 18158 18159 18160 923 18161 0 18158 18159 18160 923 -18162 0 18158 18159 18160 923 18163 0 c -1-1 --> -2 c ( b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ b^{71, 13}_0 ∧ -p_923) -> ( b^{71, 14}_2 ∧ b^{71, 14}_1 ∧ -b^{71, 14}_0) c in CNF: c -b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ p_923 ∨ b^{71, 14}_2 c -b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ p_923 ∨ b^{71, 14}_1 c -b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ p_923 ∨ -b^{71, 14}_0 c in DIMACS: -18158 18159 -18160 923 18161 0 -18158 18159 -18160 923 18162 0 -18158 18159 -18160 923 -18163 0 c -2-1 --> break c ( b^{71, 13}_2 ∧ b^{71, 13}_1 ∧ -b^{71, 13}_0 ∧ -p_923) -> break c in CNF: c -b^{71, 13}_2 ∨ -b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ p_923 ∨ break c in DIMACS: -18158 -18159 18160 923 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 13}_2 ∧ -b^{71, 13}_1 ∧ -b^{71, 13}_0 ∧ true) c in CNF: c -b^{71, 13}_2 ∨ b^{71, 13}_1 ∨ b^{71, 13}_0 ∨ false c in DIMACS: -18158 18159 18160 0 c 3 does not represent an automaton state. c -(-b^{71, 13}_2 ∧ b^{71, 13}_1 ∧ b^{71, 13}_0 ∧ true) c in CNF: c b^{71, 13}_2 ∨ -b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ false c in DIMACS: 18158 -18159 -18160 0 c -3 does not represent an automaton state. c -( b^{71, 13}_2 ∧ b^{71, 13}_1 ∧ b^{71, 13}_0 ∧ true) c in CNF: c -b^{71, 13}_2 ∨ -b^{71, 13}_1 ∨ -b^{71, 13}_0 ∨ false c in DIMACS: -18158 -18159 -18160 0 c i = 14 c -2+1 --> -1 c ( b^{71, 14}_2 ∧ b^{71, 14}_1 ∧ -b^{71, 14}_0 ∧ p_994) -> ( b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ b^{71, 15}_0) c in CNF: c -b^{71, 14}_2 ∨ -b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ -p_994 ∨ b^{71, 15}_2 c -b^{71, 14}_2 ∨ -b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ -p_994 ∨ -b^{71, 15}_1 c -b^{71, 14}_2 ∨ -b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ -p_994 ∨ b^{71, 15}_0 c in DIMACS: -18161 -18162 18163 -994 18164 0 -18161 -18162 18163 -994 -18165 0 -18161 -18162 18163 -994 18166 0 c -1+1 --> 0 c ( b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ b^{71, 14}_0 ∧ p_994) -> (-b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ -b^{71, 15}_0) c in CNF: c -b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ -p_994 ∨ -b^{71, 15}_2 c -b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ -p_994 ∨ -b^{71, 15}_1 c -b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ -p_994 ∨ -b^{71, 15}_0 c in DIMACS: -18161 18162 -18163 -994 -18164 0 -18161 18162 -18163 -994 -18165 0 -18161 18162 -18163 -994 -18166 0 c 0+1 --> 1 c (-b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ -b^{71, 14}_0 ∧ p_994) -> (-b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ b^{71, 15}_0) c in CNF: c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ -p_994 ∨ -b^{71, 15}_2 c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ -p_994 ∨ -b^{71, 15}_1 c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ -p_994 ∨ b^{71, 15}_0 c in DIMACS: 18161 18162 18163 -994 -18164 0 18161 18162 18163 -994 -18165 0 18161 18162 18163 -994 18166 0 c 1+1 --> 2 c (-b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ b^{71, 14}_0 ∧ p_994) -> (-b^{71, 15}_2 ∧ b^{71, 15}_1 ∧ -b^{71, 15}_0) c in CNF: c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ -p_994 ∨ -b^{71, 15}_2 c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ -p_994 ∨ b^{71, 15}_1 c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ -p_994 ∨ -b^{71, 15}_0 c in DIMACS: 18161 18162 -18163 -994 -18164 0 18161 18162 -18163 -994 18165 0 18161 18162 -18163 -994 -18166 0 c 2+1 --> break c (-b^{71, 14}_2 ∧ b^{71, 14}_1 ∧ -b^{71, 14}_0 ∧ p_994) -> break c in CNF: c b^{71, 14}_2 ∨ -b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ -p_994 ∨ break c in DIMACS: 18161 -18162 18163 -994 1162 0 c 2-1 --> 1 c (-b^{71, 14}_2 ∧ b^{71, 14}_1 ∧ -b^{71, 14}_0 ∧ -p_994) -> (-b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ b^{71, 15}_0) c in CNF: c b^{71, 14}_2 ∨ -b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ p_994 ∨ -b^{71, 15}_2 c b^{71, 14}_2 ∨ -b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ p_994 ∨ -b^{71, 15}_1 c b^{71, 14}_2 ∨ -b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ p_994 ∨ b^{71, 15}_0 c in DIMACS: 18161 -18162 18163 994 -18164 0 18161 -18162 18163 994 -18165 0 18161 -18162 18163 994 18166 0 c 1-1 --> 0 c (-b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ b^{71, 14}_0 ∧ -p_994) -> (-b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ -b^{71, 15}_0) c in CNF: c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ p_994 ∨ -b^{71, 15}_2 c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ p_994 ∨ -b^{71, 15}_1 c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ p_994 ∨ -b^{71, 15}_0 c in DIMACS: 18161 18162 -18163 994 -18164 0 18161 18162 -18163 994 -18165 0 18161 18162 -18163 994 -18166 0 c 0-1 --> -1 c (-b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ -b^{71, 14}_0 ∧ -p_994) -> ( b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ b^{71, 15}_0) c in CNF: c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ p_994 ∨ b^{71, 15}_2 c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ p_994 ∨ -b^{71, 15}_1 c b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ p_994 ∨ b^{71, 15}_0 c in DIMACS: 18161 18162 18163 994 18164 0 18161 18162 18163 994 -18165 0 18161 18162 18163 994 18166 0 c -1-1 --> -2 c ( b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ b^{71, 14}_0 ∧ -p_994) -> ( b^{71, 15}_2 ∧ b^{71, 15}_1 ∧ -b^{71, 15}_0) c in CNF: c -b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ p_994 ∨ b^{71, 15}_2 c -b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ p_994 ∨ b^{71, 15}_1 c -b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ p_994 ∨ -b^{71, 15}_0 c in DIMACS: -18161 18162 -18163 994 18164 0 -18161 18162 -18163 994 18165 0 -18161 18162 -18163 994 -18166 0 c -2-1 --> break c ( b^{71, 14}_2 ∧ b^{71, 14}_1 ∧ -b^{71, 14}_0 ∧ -p_994) -> break c in CNF: c -b^{71, 14}_2 ∨ -b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ p_994 ∨ break c in DIMACS: -18161 -18162 18163 994 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 14}_2 ∧ -b^{71, 14}_1 ∧ -b^{71, 14}_0 ∧ true) c in CNF: c -b^{71, 14}_2 ∨ b^{71, 14}_1 ∨ b^{71, 14}_0 ∨ false c in DIMACS: -18161 18162 18163 0 c 3 does not represent an automaton state. c -(-b^{71, 14}_2 ∧ b^{71, 14}_1 ∧ b^{71, 14}_0 ∧ true) c in CNF: c b^{71, 14}_2 ∨ -b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ false c in DIMACS: 18161 -18162 -18163 0 c -3 does not represent an automaton state. c -( b^{71, 14}_2 ∧ b^{71, 14}_1 ∧ b^{71, 14}_0 ∧ true) c in CNF: c -b^{71, 14}_2 ∨ -b^{71, 14}_1 ∨ -b^{71, 14}_0 ∨ false c in DIMACS: -18161 -18162 -18163 0 c i = 15 c -2+1 --> -1 c ( b^{71, 15}_2 ∧ b^{71, 15}_1 ∧ -b^{71, 15}_0 ∧ p_1065) -> ( b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ b^{71, 16}_0) c in CNF: c -b^{71, 15}_2 ∨ -b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ -p_1065 ∨ b^{71, 16}_2 c -b^{71, 15}_2 ∨ -b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ -p_1065 ∨ -b^{71, 16}_1 c -b^{71, 15}_2 ∨ -b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ -p_1065 ∨ b^{71, 16}_0 c in DIMACS: -18164 -18165 18166 -1065 18167 0 -18164 -18165 18166 -1065 -18168 0 -18164 -18165 18166 -1065 18169 0 c -1+1 --> 0 c ( b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ b^{71, 15}_0 ∧ p_1065) -> (-b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ -b^{71, 16}_0) c in CNF: c -b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ -p_1065 ∨ -b^{71, 16}_2 c -b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ -p_1065 ∨ -b^{71, 16}_1 c -b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ -p_1065 ∨ -b^{71, 16}_0 c in DIMACS: -18164 18165 -18166 -1065 -18167 0 -18164 18165 -18166 -1065 -18168 0 -18164 18165 -18166 -1065 -18169 0 c 0+1 --> 1 c (-b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ -b^{71, 15}_0 ∧ p_1065) -> (-b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ b^{71, 16}_0) c in CNF: c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ -p_1065 ∨ -b^{71, 16}_2 c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ -p_1065 ∨ -b^{71, 16}_1 c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ -p_1065 ∨ b^{71, 16}_0 c in DIMACS: 18164 18165 18166 -1065 -18167 0 18164 18165 18166 -1065 -18168 0 18164 18165 18166 -1065 18169 0 c 1+1 --> 2 c (-b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ b^{71, 15}_0 ∧ p_1065) -> (-b^{71, 16}_2 ∧ b^{71, 16}_1 ∧ -b^{71, 16}_0) c in CNF: c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ -p_1065 ∨ -b^{71, 16}_2 c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ -p_1065 ∨ b^{71, 16}_1 c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ -p_1065 ∨ -b^{71, 16}_0 c in DIMACS: 18164 18165 -18166 -1065 -18167 0 18164 18165 -18166 -1065 18168 0 18164 18165 -18166 -1065 -18169 0 c 2+1 --> break c (-b^{71, 15}_2 ∧ b^{71, 15}_1 ∧ -b^{71, 15}_0 ∧ p_1065) -> break c in CNF: c b^{71, 15}_2 ∨ -b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ -p_1065 ∨ break c in DIMACS: 18164 -18165 18166 -1065 1162 0 c 2-1 --> 1 c (-b^{71, 15}_2 ∧ b^{71, 15}_1 ∧ -b^{71, 15}_0 ∧ -p_1065) -> (-b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ b^{71, 16}_0) c in CNF: c b^{71, 15}_2 ∨ -b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ p_1065 ∨ -b^{71, 16}_2 c b^{71, 15}_2 ∨ -b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ p_1065 ∨ -b^{71, 16}_1 c b^{71, 15}_2 ∨ -b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ p_1065 ∨ b^{71, 16}_0 c in DIMACS: 18164 -18165 18166 1065 -18167 0 18164 -18165 18166 1065 -18168 0 18164 -18165 18166 1065 18169 0 c 1-1 --> 0 c (-b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ b^{71, 15}_0 ∧ -p_1065) -> (-b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ -b^{71, 16}_0) c in CNF: c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ p_1065 ∨ -b^{71, 16}_2 c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ p_1065 ∨ -b^{71, 16}_1 c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ p_1065 ∨ -b^{71, 16}_0 c in DIMACS: 18164 18165 -18166 1065 -18167 0 18164 18165 -18166 1065 -18168 0 18164 18165 -18166 1065 -18169 0 c 0-1 --> -1 c (-b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ -b^{71, 15}_0 ∧ -p_1065) -> ( b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ b^{71, 16}_0) c in CNF: c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ p_1065 ∨ b^{71, 16}_2 c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ p_1065 ∨ -b^{71, 16}_1 c b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ p_1065 ∨ b^{71, 16}_0 c in DIMACS: 18164 18165 18166 1065 18167 0 18164 18165 18166 1065 -18168 0 18164 18165 18166 1065 18169 0 c -1-1 --> -2 c ( b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ b^{71, 15}_0 ∧ -p_1065) -> ( b^{71, 16}_2 ∧ b^{71, 16}_1 ∧ -b^{71, 16}_0) c in CNF: c -b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ p_1065 ∨ b^{71, 16}_2 c -b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ p_1065 ∨ b^{71, 16}_1 c -b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ p_1065 ∨ -b^{71, 16}_0 c in DIMACS: -18164 18165 -18166 1065 18167 0 -18164 18165 -18166 1065 18168 0 -18164 18165 -18166 1065 -18169 0 c -2-1 --> break c ( b^{71, 15}_2 ∧ b^{71, 15}_1 ∧ -b^{71, 15}_0 ∧ -p_1065) -> break c in CNF: c -b^{71, 15}_2 ∨ -b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ p_1065 ∨ break c in DIMACS: -18164 -18165 18166 1065 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 15}_2 ∧ -b^{71, 15}_1 ∧ -b^{71, 15}_0 ∧ true) c in CNF: c -b^{71, 15}_2 ∨ b^{71, 15}_1 ∨ b^{71, 15}_0 ∨ false c in DIMACS: -18164 18165 18166 0 c 3 does not represent an automaton state. c -(-b^{71, 15}_2 ∧ b^{71, 15}_1 ∧ b^{71, 15}_0 ∧ true) c in CNF: c b^{71, 15}_2 ∨ -b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ false c in DIMACS: 18164 -18165 -18166 0 c -3 does not represent an automaton state. c -( b^{71, 15}_2 ∧ b^{71, 15}_1 ∧ b^{71, 15}_0 ∧ true) c in CNF: c -b^{71, 15}_2 ∨ -b^{71, 15}_1 ∨ -b^{71, 15}_0 ∨ false c in DIMACS: -18164 -18165 -18166 0 c i = 16 c -2+1 --> -1 c ( b^{71, 16}_2 ∧ b^{71, 16}_1 ∧ -b^{71, 16}_0 ∧ p_1136) -> ( b^{71, 17}_2 ∧ -b^{71, 17}_1 ∧ b^{71, 17}_0) c in CNF: c -b^{71, 16}_2 ∨ -b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ -p_1136 ∨ b^{71, 17}_2 c -b^{71, 16}_2 ∨ -b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ -p_1136 ∨ -b^{71, 17}_1 c -b^{71, 16}_2 ∨ -b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ -p_1136 ∨ b^{71, 17}_0 c in DIMACS: -18167 -18168 18169 -1136 18170 0 -18167 -18168 18169 -1136 -18171 0 -18167 -18168 18169 -1136 18172 0 c -1+1 --> 0 c ( b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ b^{71, 16}_0 ∧ p_1136) -> (-b^{71, 17}_2 ∧ -b^{71, 17}_1 ∧ -b^{71, 17}_0) c in CNF: c -b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ -p_1136 ∨ -b^{71, 17}_2 c -b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ -p_1136 ∨ -b^{71, 17}_1 c -b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ -p_1136 ∨ -b^{71, 17}_0 c in DIMACS: -18167 18168 -18169 -1136 -18170 0 -18167 18168 -18169 -1136 -18171 0 -18167 18168 -18169 -1136 -18172 0 c 0+1 --> 1 c (-b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ -b^{71, 16}_0 ∧ p_1136) -> (-b^{71, 17}_2 ∧ -b^{71, 17}_1 ∧ b^{71, 17}_0) c in CNF: c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ -p_1136 ∨ -b^{71, 17}_2 c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ -p_1136 ∨ -b^{71, 17}_1 c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ -p_1136 ∨ b^{71, 17}_0 c in DIMACS: 18167 18168 18169 -1136 -18170 0 18167 18168 18169 -1136 -18171 0 18167 18168 18169 -1136 18172 0 c 1+1 --> 2 c (-b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ b^{71, 16}_0 ∧ p_1136) -> (-b^{71, 17}_2 ∧ b^{71, 17}_1 ∧ -b^{71, 17}_0) c in CNF: c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ -p_1136 ∨ -b^{71, 17}_2 c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ -p_1136 ∨ b^{71, 17}_1 c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ -p_1136 ∨ -b^{71, 17}_0 c in DIMACS: 18167 18168 -18169 -1136 -18170 0 18167 18168 -18169 -1136 18171 0 18167 18168 -18169 -1136 -18172 0 c 2+1 --> break c (-b^{71, 16}_2 ∧ b^{71, 16}_1 ∧ -b^{71, 16}_0 ∧ p_1136) -> break c in CNF: c b^{71, 16}_2 ∨ -b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ -p_1136 ∨ break c in DIMACS: 18167 -18168 18169 -1136 1162 0 c 2-1 --> 1 c (-b^{71, 16}_2 ∧ b^{71, 16}_1 ∧ -b^{71, 16}_0 ∧ -p_1136) -> (-b^{71, 17}_2 ∧ -b^{71, 17}_1 ∧ b^{71, 17}_0) c in CNF: c b^{71, 16}_2 ∨ -b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ p_1136 ∨ -b^{71, 17}_2 c b^{71, 16}_2 ∨ -b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ p_1136 ∨ -b^{71, 17}_1 c b^{71, 16}_2 ∨ -b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ p_1136 ∨ b^{71, 17}_0 c in DIMACS: 18167 -18168 18169 1136 -18170 0 18167 -18168 18169 1136 -18171 0 18167 -18168 18169 1136 18172 0 c 1-1 --> 0 c (-b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ b^{71, 16}_0 ∧ -p_1136) -> (-b^{71, 17}_2 ∧ -b^{71, 17}_1 ∧ -b^{71, 17}_0) c in CNF: c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ p_1136 ∨ -b^{71, 17}_2 c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ p_1136 ∨ -b^{71, 17}_1 c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ p_1136 ∨ -b^{71, 17}_0 c in DIMACS: 18167 18168 -18169 1136 -18170 0 18167 18168 -18169 1136 -18171 0 18167 18168 -18169 1136 -18172 0 c 0-1 --> -1 c (-b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ -b^{71, 16}_0 ∧ -p_1136) -> ( b^{71, 17}_2 ∧ -b^{71, 17}_1 ∧ b^{71, 17}_0) c in CNF: c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ p_1136 ∨ b^{71, 17}_2 c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ p_1136 ∨ -b^{71, 17}_1 c b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ p_1136 ∨ b^{71, 17}_0 c in DIMACS: 18167 18168 18169 1136 18170 0 18167 18168 18169 1136 -18171 0 18167 18168 18169 1136 18172 0 c -1-1 --> -2 c ( b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ b^{71, 16}_0 ∧ -p_1136) -> ( b^{71, 17}_2 ∧ b^{71, 17}_1 ∧ -b^{71, 17}_0) c in CNF: c -b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ p_1136 ∨ b^{71, 17}_2 c -b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ p_1136 ∨ b^{71, 17}_1 c -b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ p_1136 ∨ -b^{71, 17}_0 c in DIMACS: -18167 18168 -18169 1136 18170 0 -18167 18168 -18169 1136 18171 0 -18167 18168 -18169 1136 -18172 0 c -2-1 --> break c ( b^{71, 16}_2 ∧ b^{71, 16}_1 ∧ -b^{71, 16}_0 ∧ -p_1136) -> break c in CNF: c -b^{71, 16}_2 ∨ -b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ p_1136 ∨ break c in DIMACS: -18167 -18168 18169 1136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{71, 16}_2 ∧ -b^{71, 16}_1 ∧ -b^{71, 16}_0 ∧ true) c in CNF: c -b^{71, 16}_2 ∨ b^{71, 16}_1 ∨ b^{71, 16}_0 ∨ false c in DIMACS: -18167 18168 18169 0 c 3 does not represent an automaton state. c -(-b^{71, 16}_2 ∧ b^{71, 16}_1 ∧ b^{71, 16}_0 ∧ true) c in CNF: c b^{71, 16}_2 ∨ -b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ false c in DIMACS: 18167 -18168 -18169 0 c -3 does not represent an automaton state. c -( b^{71, 16}_2 ∧ b^{71, 16}_1 ∧ b^{71, 16}_0 ∧ true) c in CNF: c -b^{71, 16}_2 ∨ -b^{71, 16}_1 ∨ -b^{71, 16}_0 ∨ false c in DIMACS: -18167 -18168 -18169 0 c INIT for k = 72 c -b^{72, 1}_2 c -b^{72, 1}_1 c -b^{72, 1}_0 c in DIMACS: -18173 0 -18174 0 -18175 0 c Transitions for k = 72 c i = 1 c -2+1 --> -1 c ( b^{72, 1}_2 ∧ b^{72, 1}_1 ∧ -b^{72, 1}_0 ∧ p_72) -> ( b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ b^{72, 2}_0) c in CNF: c -b^{72, 1}_2 ∨ -b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ -p_72 ∨ b^{72, 2}_2 c -b^{72, 1}_2 ∨ -b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ -p_72 ∨ -b^{72, 2}_1 c -b^{72, 1}_2 ∨ -b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ -p_72 ∨ b^{72, 2}_0 c in DIMACS: -18173 -18174 18175 -72 18176 0 -18173 -18174 18175 -72 -18177 0 -18173 -18174 18175 -72 18178 0 c -1+1 --> 0 c ( b^{72, 1}_2 ∧ -b^{72, 1}_1 ∧ b^{72, 1}_0 ∧ p_72) -> (-b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ -b^{72, 2}_0) c in CNF: c -b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ -p_72 ∨ -b^{72, 2}_2 c -b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ -p_72 ∨ -b^{72, 2}_1 c -b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ -p_72 ∨ -b^{72, 2}_0 c in DIMACS: -18173 18174 -18175 -72 -18176 0 -18173 18174 -18175 -72 -18177 0 -18173 18174 -18175 -72 -18178 0 c 0+1 --> 1 c (-b^{72, 1}_2 ∧ -b^{72, 1}_1 ∧ -b^{72, 1}_0 ∧ p_72) -> (-b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ b^{72, 2}_0) c in CNF: c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ -p_72 ∨ -b^{72, 2}_2 c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ -p_72 ∨ -b^{72, 2}_1 c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ -p_72 ∨ b^{72, 2}_0 c in DIMACS: 18173 18174 18175 -72 -18176 0 18173 18174 18175 -72 -18177 0 18173 18174 18175 -72 18178 0 c 1+1 --> 2 c (-b^{72, 1}_2 ∧ -b^{72, 1}_1 ∧ b^{72, 1}_0 ∧ p_72) -> (-b^{72, 2}_2 ∧ b^{72, 2}_1 ∧ -b^{72, 2}_0) c in CNF: c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ -p_72 ∨ -b^{72, 2}_2 c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ -p_72 ∨ b^{72, 2}_1 c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ -p_72 ∨ -b^{72, 2}_0 c in DIMACS: 18173 18174 -18175 -72 -18176 0 18173 18174 -18175 -72 18177 0 18173 18174 -18175 -72 -18178 0 c 2+1 --> break c (-b^{72, 1}_2 ∧ b^{72, 1}_1 ∧ -b^{72, 1}_0 ∧ p_72) -> break c in CNF: c b^{72, 1}_2 ∨ -b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ -p_72 ∨ break c in DIMACS: 18173 -18174 18175 -72 1162 0 c 2-1 --> 1 c (-b^{72, 1}_2 ∧ b^{72, 1}_1 ∧ -b^{72, 1}_0 ∧ -p_72) -> (-b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ b^{72, 2}_0) c in CNF: c b^{72, 1}_2 ∨ -b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ p_72 ∨ -b^{72, 2}_2 c b^{72, 1}_2 ∨ -b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ p_72 ∨ -b^{72, 2}_1 c b^{72, 1}_2 ∨ -b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ p_72 ∨ b^{72, 2}_0 c in DIMACS: 18173 -18174 18175 72 -18176 0 18173 -18174 18175 72 -18177 0 18173 -18174 18175 72 18178 0 c 1-1 --> 0 c (-b^{72, 1}_2 ∧ -b^{72, 1}_1 ∧ b^{72, 1}_0 ∧ -p_72) -> (-b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ -b^{72, 2}_0) c in CNF: c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ p_72 ∨ -b^{72, 2}_2 c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ p_72 ∨ -b^{72, 2}_1 c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ p_72 ∨ -b^{72, 2}_0 c in DIMACS: 18173 18174 -18175 72 -18176 0 18173 18174 -18175 72 -18177 0 18173 18174 -18175 72 -18178 0 c 0-1 --> -1 c (-b^{72, 1}_2 ∧ -b^{72, 1}_1 ∧ -b^{72, 1}_0 ∧ -p_72) -> ( b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ b^{72, 2}_0) c in CNF: c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ p_72 ∨ b^{72, 2}_2 c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ p_72 ∨ -b^{72, 2}_1 c b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ p_72 ∨ b^{72, 2}_0 c in DIMACS: 18173 18174 18175 72 18176 0 18173 18174 18175 72 -18177 0 18173 18174 18175 72 18178 0 c -1-1 --> -2 c ( b^{72, 1}_2 ∧ -b^{72, 1}_1 ∧ b^{72, 1}_0 ∧ -p_72) -> ( b^{72, 2}_2 ∧ b^{72, 2}_1 ∧ -b^{72, 2}_0) c in CNF: c -b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ p_72 ∨ b^{72, 2}_2 c -b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ p_72 ∨ b^{72, 2}_1 c -b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ p_72 ∨ -b^{72, 2}_0 c in DIMACS: -18173 18174 -18175 72 18176 0 -18173 18174 -18175 72 18177 0 -18173 18174 -18175 72 -18178 0 c -2-1 --> break c ( b^{72, 1}_2 ∧ b^{72, 1}_1 ∧ -b^{72, 1}_0 ∧ -p_72) -> break c in CNF: c -b^{72, 1}_2 ∨ -b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ p_72 ∨ break c in DIMACS: -18173 -18174 18175 72 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 1}_2 ∧ -b^{72, 1}_1 ∧ -b^{72, 1}_0 ∧ true) c in CNF: c -b^{72, 1}_2 ∨ b^{72, 1}_1 ∨ b^{72, 1}_0 ∨ false c in DIMACS: -18173 18174 18175 0 c 3 does not represent an automaton state. c -(-b^{72, 1}_2 ∧ b^{72, 1}_1 ∧ b^{72, 1}_0 ∧ true) c in CNF: c b^{72, 1}_2 ∨ -b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ false c in DIMACS: 18173 -18174 -18175 0 c -3 does not represent an automaton state. c -( b^{72, 1}_2 ∧ b^{72, 1}_1 ∧ b^{72, 1}_0 ∧ true) c in CNF: c -b^{72, 1}_2 ∨ -b^{72, 1}_1 ∨ -b^{72, 1}_0 ∨ false c in DIMACS: -18173 -18174 -18175 0 c i = 2 c -2+1 --> -1 c ( b^{72, 2}_2 ∧ b^{72, 2}_1 ∧ -b^{72, 2}_0 ∧ p_144) -> ( b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ b^{72, 3}_0) c in CNF: c -b^{72, 2}_2 ∨ -b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ -p_144 ∨ b^{72, 3}_2 c -b^{72, 2}_2 ∨ -b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ -p_144 ∨ -b^{72, 3}_1 c -b^{72, 2}_2 ∨ -b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ -p_144 ∨ b^{72, 3}_0 c in DIMACS: -18176 -18177 18178 -144 18179 0 -18176 -18177 18178 -144 -18180 0 -18176 -18177 18178 -144 18181 0 c -1+1 --> 0 c ( b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ b^{72, 2}_0 ∧ p_144) -> (-b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ -b^{72, 3}_0) c in CNF: c -b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ -p_144 ∨ -b^{72, 3}_2 c -b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ -p_144 ∨ -b^{72, 3}_1 c -b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ -p_144 ∨ -b^{72, 3}_0 c in DIMACS: -18176 18177 -18178 -144 -18179 0 -18176 18177 -18178 -144 -18180 0 -18176 18177 -18178 -144 -18181 0 c 0+1 --> 1 c (-b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ -b^{72, 2}_0 ∧ p_144) -> (-b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ b^{72, 3}_0) c in CNF: c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ -p_144 ∨ -b^{72, 3}_2 c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ -p_144 ∨ -b^{72, 3}_1 c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ -p_144 ∨ b^{72, 3}_0 c in DIMACS: 18176 18177 18178 -144 -18179 0 18176 18177 18178 -144 -18180 0 18176 18177 18178 -144 18181 0 c 1+1 --> 2 c (-b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ b^{72, 2}_0 ∧ p_144) -> (-b^{72, 3}_2 ∧ b^{72, 3}_1 ∧ -b^{72, 3}_0) c in CNF: c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ -p_144 ∨ -b^{72, 3}_2 c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ -p_144 ∨ b^{72, 3}_1 c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ -p_144 ∨ -b^{72, 3}_0 c in DIMACS: 18176 18177 -18178 -144 -18179 0 18176 18177 -18178 -144 18180 0 18176 18177 -18178 -144 -18181 0 c 2+1 --> break c (-b^{72, 2}_2 ∧ b^{72, 2}_1 ∧ -b^{72, 2}_0 ∧ p_144) -> break c in CNF: c b^{72, 2}_2 ∨ -b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ -p_144 ∨ break c in DIMACS: 18176 -18177 18178 -144 1162 0 c 2-1 --> 1 c (-b^{72, 2}_2 ∧ b^{72, 2}_1 ∧ -b^{72, 2}_0 ∧ -p_144) -> (-b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ b^{72, 3}_0) c in CNF: c b^{72, 2}_2 ∨ -b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ p_144 ∨ -b^{72, 3}_2 c b^{72, 2}_2 ∨ -b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ p_144 ∨ -b^{72, 3}_1 c b^{72, 2}_2 ∨ -b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ p_144 ∨ b^{72, 3}_0 c in DIMACS: 18176 -18177 18178 144 -18179 0 18176 -18177 18178 144 -18180 0 18176 -18177 18178 144 18181 0 c 1-1 --> 0 c (-b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ b^{72, 2}_0 ∧ -p_144) -> (-b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ -b^{72, 3}_0) c in CNF: c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ p_144 ∨ -b^{72, 3}_2 c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ p_144 ∨ -b^{72, 3}_1 c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ p_144 ∨ -b^{72, 3}_0 c in DIMACS: 18176 18177 -18178 144 -18179 0 18176 18177 -18178 144 -18180 0 18176 18177 -18178 144 -18181 0 c 0-1 --> -1 c (-b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ -b^{72, 2}_0 ∧ -p_144) -> ( b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ b^{72, 3}_0) c in CNF: c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ p_144 ∨ b^{72, 3}_2 c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ p_144 ∨ -b^{72, 3}_1 c b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ p_144 ∨ b^{72, 3}_0 c in DIMACS: 18176 18177 18178 144 18179 0 18176 18177 18178 144 -18180 0 18176 18177 18178 144 18181 0 c -1-1 --> -2 c ( b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ b^{72, 2}_0 ∧ -p_144) -> ( b^{72, 3}_2 ∧ b^{72, 3}_1 ∧ -b^{72, 3}_0) c in CNF: c -b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ p_144 ∨ b^{72, 3}_2 c -b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ p_144 ∨ b^{72, 3}_1 c -b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ p_144 ∨ -b^{72, 3}_0 c in DIMACS: -18176 18177 -18178 144 18179 0 -18176 18177 -18178 144 18180 0 -18176 18177 -18178 144 -18181 0 c -2-1 --> break c ( b^{72, 2}_2 ∧ b^{72, 2}_1 ∧ -b^{72, 2}_0 ∧ -p_144) -> break c in CNF: c -b^{72, 2}_2 ∨ -b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ p_144 ∨ break c in DIMACS: -18176 -18177 18178 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 2}_2 ∧ -b^{72, 2}_1 ∧ -b^{72, 2}_0 ∧ true) c in CNF: c -b^{72, 2}_2 ∨ b^{72, 2}_1 ∨ b^{72, 2}_0 ∨ false c in DIMACS: -18176 18177 18178 0 c 3 does not represent an automaton state. c -(-b^{72, 2}_2 ∧ b^{72, 2}_1 ∧ b^{72, 2}_0 ∧ true) c in CNF: c b^{72, 2}_2 ∨ -b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ false c in DIMACS: 18176 -18177 -18178 0 c -3 does not represent an automaton state. c -( b^{72, 2}_2 ∧ b^{72, 2}_1 ∧ b^{72, 2}_0 ∧ true) c in CNF: c -b^{72, 2}_2 ∨ -b^{72, 2}_1 ∨ -b^{72, 2}_0 ∨ false c in DIMACS: -18176 -18177 -18178 0 c i = 3 c -2+1 --> -1 c ( b^{72, 3}_2 ∧ b^{72, 3}_1 ∧ -b^{72, 3}_0 ∧ p_216) -> ( b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ b^{72, 4}_0) c in CNF: c -b^{72, 3}_2 ∨ -b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ -p_216 ∨ b^{72, 4}_2 c -b^{72, 3}_2 ∨ -b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ -p_216 ∨ -b^{72, 4}_1 c -b^{72, 3}_2 ∨ -b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ -p_216 ∨ b^{72, 4}_0 c in DIMACS: -18179 -18180 18181 -216 18182 0 -18179 -18180 18181 -216 -18183 0 -18179 -18180 18181 -216 18184 0 c -1+1 --> 0 c ( b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ b^{72, 3}_0 ∧ p_216) -> (-b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ -b^{72, 4}_0) c in CNF: c -b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ -p_216 ∨ -b^{72, 4}_2 c -b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ -p_216 ∨ -b^{72, 4}_1 c -b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ -p_216 ∨ -b^{72, 4}_0 c in DIMACS: -18179 18180 -18181 -216 -18182 0 -18179 18180 -18181 -216 -18183 0 -18179 18180 -18181 -216 -18184 0 c 0+1 --> 1 c (-b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ -b^{72, 3}_0 ∧ p_216) -> (-b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ b^{72, 4}_0) c in CNF: c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ -p_216 ∨ -b^{72, 4}_2 c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ -p_216 ∨ -b^{72, 4}_1 c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ -p_216 ∨ b^{72, 4}_0 c in DIMACS: 18179 18180 18181 -216 -18182 0 18179 18180 18181 -216 -18183 0 18179 18180 18181 -216 18184 0 c 1+1 --> 2 c (-b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ b^{72, 3}_0 ∧ p_216) -> (-b^{72, 4}_2 ∧ b^{72, 4}_1 ∧ -b^{72, 4}_0) c in CNF: c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ -p_216 ∨ -b^{72, 4}_2 c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ -p_216 ∨ b^{72, 4}_1 c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ -p_216 ∨ -b^{72, 4}_0 c in DIMACS: 18179 18180 -18181 -216 -18182 0 18179 18180 -18181 -216 18183 0 18179 18180 -18181 -216 -18184 0 c 2+1 --> break c (-b^{72, 3}_2 ∧ b^{72, 3}_1 ∧ -b^{72, 3}_0 ∧ p_216) -> break c in CNF: c b^{72, 3}_2 ∨ -b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ -p_216 ∨ break c in DIMACS: 18179 -18180 18181 -216 1162 0 c 2-1 --> 1 c (-b^{72, 3}_2 ∧ b^{72, 3}_1 ∧ -b^{72, 3}_0 ∧ -p_216) -> (-b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ b^{72, 4}_0) c in CNF: c b^{72, 3}_2 ∨ -b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ p_216 ∨ -b^{72, 4}_2 c b^{72, 3}_2 ∨ -b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ p_216 ∨ -b^{72, 4}_1 c b^{72, 3}_2 ∨ -b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ p_216 ∨ b^{72, 4}_0 c in DIMACS: 18179 -18180 18181 216 -18182 0 18179 -18180 18181 216 -18183 0 18179 -18180 18181 216 18184 0 c 1-1 --> 0 c (-b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ b^{72, 3}_0 ∧ -p_216) -> (-b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ -b^{72, 4}_0) c in CNF: c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ p_216 ∨ -b^{72, 4}_2 c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ p_216 ∨ -b^{72, 4}_1 c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ p_216 ∨ -b^{72, 4}_0 c in DIMACS: 18179 18180 -18181 216 -18182 0 18179 18180 -18181 216 -18183 0 18179 18180 -18181 216 -18184 0 c 0-1 --> -1 c (-b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ -b^{72, 3}_0 ∧ -p_216) -> ( b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ b^{72, 4}_0) c in CNF: c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ p_216 ∨ b^{72, 4}_2 c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ p_216 ∨ -b^{72, 4}_1 c b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ p_216 ∨ b^{72, 4}_0 c in DIMACS: 18179 18180 18181 216 18182 0 18179 18180 18181 216 -18183 0 18179 18180 18181 216 18184 0 c -1-1 --> -2 c ( b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ b^{72, 3}_0 ∧ -p_216) -> ( b^{72, 4}_2 ∧ b^{72, 4}_1 ∧ -b^{72, 4}_0) c in CNF: c -b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ p_216 ∨ b^{72, 4}_2 c -b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ p_216 ∨ b^{72, 4}_1 c -b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ p_216 ∨ -b^{72, 4}_0 c in DIMACS: -18179 18180 -18181 216 18182 0 -18179 18180 -18181 216 18183 0 -18179 18180 -18181 216 -18184 0 c -2-1 --> break c ( b^{72, 3}_2 ∧ b^{72, 3}_1 ∧ -b^{72, 3}_0 ∧ -p_216) -> break c in CNF: c -b^{72, 3}_2 ∨ -b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ p_216 ∨ break c in DIMACS: -18179 -18180 18181 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 3}_2 ∧ -b^{72, 3}_1 ∧ -b^{72, 3}_0 ∧ true) c in CNF: c -b^{72, 3}_2 ∨ b^{72, 3}_1 ∨ b^{72, 3}_0 ∨ false c in DIMACS: -18179 18180 18181 0 c 3 does not represent an automaton state. c -(-b^{72, 3}_2 ∧ b^{72, 3}_1 ∧ b^{72, 3}_0 ∧ true) c in CNF: c b^{72, 3}_2 ∨ -b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ false c in DIMACS: 18179 -18180 -18181 0 c -3 does not represent an automaton state. c -( b^{72, 3}_2 ∧ b^{72, 3}_1 ∧ b^{72, 3}_0 ∧ true) c in CNF: c -b^{72, 3}_2 ∨ -b^{72, 3}_1 ∨ -b^{72, 3}_0 ∨ false c in DIMACS: -18179 -18180 -18181 0 c i = 4 c -2+1 --> -1 c ( b^{72, 4}_2 ∧ b^{72, 4}_1 ∧ -b^{72, 4}_0 ∧ p_288) -> ( b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ b^{72, 5}_0) c in CNF: c -b^{72, 4}_2 ∨ -b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ -p_288 ∨ b^{72, 5}_2 c -b^{72, 4}_2 ∨ -b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ -p_288 ∨ -b^{72, 5}_1 c -b^{72, 4}_2 ∨ -b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ -p_288 ∨ b^{72, 5}_0 c in DIMACS: -18182 -18183 18184 -288 18185 0 -18182 -18183 18184 -288 -18186 0 -18182 -18183 18184 -288 18187 0 c -1+1 --> 0 c ( b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ b^{72, 4}_0 ∧ p_288) -> (-b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ -b^{72, 5}_0) c in CNF: c -b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ -p_288 ∨ -b^{72, 5}_2 c -b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ -p_288 ∨ -b^{72, 5}_1 c -b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ -p_288 ∨ -b^{72, 5}_0 c in DIMACS: -18182 18183 -18184 -288 -18185 0 -18182 18183 -18184 -288 -18186 0 -18182 18183 -18184 -288 -18187 0 c 0+1 --> 1 c (-b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ -b^{72, 4}_0 ∧ p_288) -> (-b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ b^{72, 5}_0) c in CNF: c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ -p_288 ∨ -b^{72, 5}_2 c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ -p_288 ∨ -b^{72, 5}_1 c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ -p_288 ∨ b^{72, 5}_0 c in DIMACS: 18182 18183 18184 -288 -18185 0 18182 18183 18184 -288 -18186 0 18182 18183 18184 -288 18187 0 c 1+1 --> 2 c (-b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ b^{72, 4}_0 ∧ p_288) -> (-b^{72, 5}_2 ∧ b^{72, 5}_1 ∧ -b^{72, 5}_0) c in CNF: c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ -p_288 ∨ -b^{72, 5}_2 c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ -p_288 ∨ b^{72, 5}_1 c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ -p_288 ∨ -b^{72, 5}_0 c in DIMACS: 18182 18183 -18184 -288 -18185 0 18182 18183 -18184 -288 18186 0 18182 18183 -18184 -288 -18187 0 c 2+1 --> break c (-b^{72, 4}_2 ∧ b^{72, 4}_1 ∧ -b^{72, 4}_0 ∧ p_288) -> break c in CNF: c b^{72, 4}_2 ∨ -b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ -p_288 ∨ break c in DIMACS: 18182 -18183 18184 -288 1162 0 c 2-1 --> 1 c (-b^{72, 4}_2 ∧ b^{72, 4}_1 ∧ -b^{72, 4}_0 ∧ -p_288) -> (-b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ b^{72, 5}_0) c in CNF: c b^{72, 4}_2 ∨ -b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ p_288 ∨ -b^{72, 5}_2 c b^{72, 4}_2 ∨ -b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ p_288 ∨ -b^{72, 5}_1 c b^{72, 4}_2 ∨ -b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ p_288 ∨ b^{72, 5}_0 c in DIMACS: 18182 -18183 18184 288 -18185 0 18182 -18183 18184 288 -18186 0 18182 -18183 18184 288 18187 0 c 1-1 --> 0 c (-b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ b^{72, 4}_0 ∧ -p_288) -> (-b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ -b^{72, 5}_0) c in CNF: c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ p_288 ∨ -b^{72, 5}_2 c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ p_288 ∨ -b^{72, 5}_1 c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ p_288 ∨ -b^{72, 5}_0 c in DIMACS: 18182 18183 -18184 288 -18185 0 18182 18183 -18184 288 -18186 0 18182 18183 -18184 288 -18187 0 c 0-1 --> -1 c (-b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ -b^{72, 4}_0 ∧ -p_288) -> ( b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ b^{72, 5}_0) c in CNF: c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ p_288 ∨ b^{72, 5}_2 c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ p_288 ∨ -b^{72, 5}_1 c b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ p_288 ∨ b^{72, 5}_0 c in DIMACS: 18182 18183 18184 288 18185 0 18182 18183 18184 288 -18186 0 18182 18183 18184 288 18187 0 c -1-1 --> -2 c ( b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ b^{72, 4}_0 ∧ -p_288) -> ( b^{72, 5}_2 ∧ b^{72, 5}_1 ∧ -b^{72, 5}_0) c in CNF: c -b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ p_288 ∨ b^{72, 5}_2 c -b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ p_288 ∨ b^{72, 5}_1 c -b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ p_288 ∨ -b^{72, 5}_0 c in DIMACS: -18182 18183 -18184 288 18185 0 -18182 18183 -18184 288 18186 0 -18182 18183 -18184 288 -18187 0 c -2-1 --> break c ( b^{72, 4}_2 ∧ b^{72, 4}_1 ∧ -b^{72, 4}_0 ∧ -p_288) -> break c in CNF: c -b^{72, 4}_2 ∨ -b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ p_288 ∨ break c in DIMACS: -18182 -18183 18184 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 4}_2 ∧ -b^{72, 4}_1 ∧ -b^{72, 4}_0 ∧ true) c in CNF: c -b^{72, 4}_2 ∨ b^{72, 4}_1 ∨ b^{72, 4}_0 ∨ false c in DIMACS: -18182 18183 18184 0 c 3 does not represent an automaton state. c -(-b^{72, 4}_2 ∧ b^{72, 4}_1 ∧ b^{72, 4}_0 ∧ true) c in CNF: c b^{72, 4}_2 ∨ -b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ false c in DIMACS: 18182 -18183 -18184 0 c -3 does not represent an automaton state. c -( b^{72, 4}_2 ∧ b^{72, 4}_1 ∧ b^{72, 4}_0 ∧ true) c in CNF: c -b^{72, 4}_2 ∨ -b^{72, 4}_1 ∨ -b^{72, 4}_0 ∨ false c in DIMACS: -18182 -18183 -18184 0 c i = 5 c -2+1 --> -1 c ( b^{72, 5}_2 ∧ b^{72, 5}_1 ∧ -b^{72, 5}_0 ∧ p_360) -> ( b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ b^{72, 6}_0) c in CNF: c -b^{72, 5}_2 ∨ -b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ -p_360 ∨ b^{72, 6}_2 c -b^{72, 5}_2 ∨ -b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ -p_360 ∨ -b^{72, 6}_1 c -b^{72, 5}_2 ∨ -b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ -p_360 ∨ b^{72, 6}_0 c in DIMACS: -18185 -18186 18187 -360 18188 0 -18185 -18186 18187 -360 -18189 0 -18185 -18186 18187 -360 18190 0 c -1+1 --> 0 c ( b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ b^{72, 5}_0 ∧ p_360) -> (-b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ -b^{72, 6}_0) c in CNF: c -b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ -p_360 ∨ -b^{72, 6}_2 c -b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ -p_360 ∨ -b^{72, 6}_1 c -b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ -p_360 ∨ -b^{72, 6}_0 c in DIMACS: -18185 18186 -18187 -360 -18188 0 -18185 18186 -18187 -360 -18189 0 -18185 18186 -18187 -360 -18190 0 c 0+1 --> 1 c (-b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ -b^{72, 5}_0 ∧ p_360) -> (-b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ b^{72, 6}_0) c in CNF: c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ -p_360 ∨ -b^{72, 6}_2 c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ -p_360 ∨ -b^{72, 6}_1 c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ -p_360 ∨ b^{72, 6}_0 c in DIMACS: 18185 18186 18187 -360 -18188 0 18185 18186 18187 -360 -18189 0 18185 18186 18187 -360 18190 0 c 1+1 --> 2 c (-b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ b^{72, 5}_0 ∧ p_360) -> (-b^{72, 6}_2 ∧ b^{72, 6}_1 ∧ -b^{72, 6}_0) c in CNF: c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ -p_360 ∨ -b^{72, 6}_2 c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ -p_360 ∨ b^{72, 6}_1 c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ -p_360 ∨ -b^{72, 6}_0 c in DIMACS: 18185 18186 -18187 -360 -18188 0 18185 18186 -18187 -360 18189 0 18185 18186 -18187 -360 -18190 0 c 2+1 --> break c (-b^{72, 5}_2 ∧ b^{72, 5}_1 ∧ -b^{72, 5}_0 ∧ p_360) -> break c in CNF: c b^{72, 5}_2 ∨ -b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ -p_360 ∨ break c in DIMACS: 18185 -18186 18187 -360 1162 0 c 2-1 --> 1 c (-b^{72, 5}_2 ∧ b^{72, 5}_1 ∧ -b^{72, 5}_0 ∧ -p_360) -> (-b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ b^{72, 6}_0) c in CNF: c b^{72, 5}_2 ∨ -b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ p_360 ∨ -b^{72, 6}_2 c b^{72, 5}_2 ∨ -b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ p_360 ∨ -b^{72, 6}_1 c b^{72, 5}_2 ∨ -b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ p_360 ∨ b^{72, 6}_0 c in DIMACS: 18185 -18186 18187 360 -18188 0 18185 -18186 18187 360 -18189 0 18185 -18186 18187 360 18190 0 c 1-1 --> 0 c (-b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ b^{72, 5}_0 ∧ -p_360) -> (-b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ -b^{72, 6}_0) c in CNF: c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ p_360 ∨ -b^{72, 6}_2 c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ p_360 ∨ -b^{72, 6}_1 c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ p_360 ∨ -b^{72, 6}_0 c in DIMACS: 18185 18186 -18187 360 -18188 0 18185 18186 -18187 360 -18189 0 18185 18186 -18187 360 -18190 0 c 0-1 --> -1 c (-b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ -b^{72, 5}_0 ∧ -p_360) -> ( b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ b^{72, 6}_0) c in CNF: c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ p_360 ∨ b^{72, 6}_2 c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ p_360 ∨ -b^{72, 6}_1 c b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ p_360 ∨ b^{72, 6}_0 c in DIMACS: 18185 18186 18187 360 18188 0 18185 18186 18187 360 -18189 0 18185 18186 18187 360 18190 0 c -1-1 --> -2 c ( b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ b^{72, 5}_0 ∧ -p_360) -> ( b^{72, 6}_2 ∧ b^{72, 6}_1 ∧ -b^{72, 6}_0) c in CNF: c -b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ p_360 ∨ b^{72, 6}_2 c -b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ p_360 ∨ b^{72, 6}_1 c -b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ p_360 ∨ -b^{72, 6}_0 c in DIMACS: -18185 18186 -18187 360 18188 0 -18185 18186 -18187 360 18189 0 -18185 18186 -18187 360 -18190 0 c -2-1 --> break c ( b^{72, 5}_2 ∧ b^{72, 5}_1 ∧ -b^{72, 5}_0 ∧ -p_360) -> break c in CNF: c -b^{72, 5}_2 ∨ -b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ p_360 ∨ break c in DIMACS: -18185 -18186 18187 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 5}_2 ∧ -b^{72, 5}_1 ∧ -b^{72, 5}_0 ∧ true) c in CNF: c -b^{72, 5}_2 ∨ b^{72, 5}_1 ∨ b^{72, 5}_0 ∨ false c in DIMACS: -18185 18186 18187 0 c 3 does not represent an automaton state. c -(-b^{72, 5}_2 ∧ b^{72, 5}_1 ∧ b^{72, 5}_0 ∧ true) c in CNF: c b^{72, 5}_2 ∨ -b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ false c in DIMACS: 18185 -18186 -18187 0 c -3 does not represent an automaton state. c -( b^{72, 5}_2 ∧ b^{72, 5}_1 ∧ b^{72, 5}_0 ∧ true) c in CNF: c -b^{72, 5}_2 ∨ -b^{72, 5}_1 ∨ -b^{72, 5}_0 ∨ false c in DIMACS: -18185 -18186 -18187 0 c i = 6 c -2+1 --> -1 c ( b^{72, 6}_2 ∧ b^{72, 6}_1 ∧ -b^{72, 6}_0 ∧ p_432) -> ( b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ b^{72, 7}_0) c in CNF: c -b^{72, 6}_2 ∨ -b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ -p_432 ∨ b^{72, 7}_2 c -b^{72, 6}_2 ∨ -b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ -p_432 ∨ -b^{72, 7}_1 c -b^{72, 6}_2 ∨ -b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ -p_432 ∨ b^{72, 7}_0 c in DIMACS: -18188 -18189 18190 -432 18191 0 -18188 -18189 18190 -432 -18192 0 -18188 -18189 18190 -432 18193 0 c -1+1 --> 0 c ( b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ b^{72, 6}_0 ∧ p_432) -> (-b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ -b^{72, 7}_0) c in CNF: c -b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ -p_432 ∨ -b^{72, 7}_2 c -b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ -p_432 ∨ -b^{72, 7}_1 c -b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ -p_432 ∨ -b^{72, 7}_0 c in DIMACS: -18188 18189 -18190 -432 -18191 0 -18188 18189 -18190 -432 -18192 0 -18188 18189 -18190 -432 -18193 0 c 0+1 --> 1 c (-b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ -b^{72, 6}_0 ∧ p_432) -> (-b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ b^{72, 7}_0) c in CNF: c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ -p_432 ∨ -b^{72, 7}_2 c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ -p_432 ∨ -b^{72, 7}_1 c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ -p_432 ∨ b^{72, 7}_0 c in DIMACS: 18188 18189 18190 -432 -18191 0 18188 18189 18190 -432 -18192 0 18188 18189 18190 -432 18193 0 c 1+1 --> 2 c (-b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ b^{72, 6}_0 ∧ p_432) -> (-b^{72, 7}_2 ∧ b^{72, 7}_1 ∧ -b^{72, 7}_0) c in CNF: c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ -p_432 ∨ -b^{72, 7}_2 c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ -p_432 ∨ b^{72, 7}_1 c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ -p_432 ∨ -b^{72, 7}_0 c in DIMACS: 18188 18189 -18190 -432 -18191 0 18188 18189 -18190 -432 18192 0 18188 18189 -18190 -432 -18193 0 c 2+1 --> break c (-b^{72, 6}_2 ∧ b^{72, 6}_1 ∧ -b^{72, 6}_0 ∧ p_432) -> break c in CNF: c b^{72, 6}_2 ∨ -b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ -p_432 ∨ break c in DIMACS: 18188 -18189 18190 -432 1162 0 c 2-1 --> 1 c (-b^{72, 6}_2 ∧ b^{72, 6}_1 ∧ -b^{72, 6}_0 ∧ -p_432) -> (-b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ b^{72, 7}_0) c in CNF: c b^{72, 6}_2 ∨ -b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ p_432 ∨ -b^{72, 7}_2 c b^{72, 6}_2 ∨ -b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ p_432 ∨ -b^{72, 7}_1 c b^{72, 6}_2 ∨ -b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ p_432 ∨ b^{72, 7}_0 c in DIMACS: 18188 -18189 18190 432 -18191 0 18188 -18189 18190 432 -18192 0 18188 -18189 18190 432 18193 0 c 1-1 --> 0 c (-b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ b^{72, 6}_0 ∧ -p_432) -> (-b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ -b^{72, 7}_0) c in CNF: c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ p_432 ∨ -b^{72, 7}_2 c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ p_432 ∨ -b^{72, 7}_1 c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ p_432 ∨ -b^{72, 7}_0 c in DIMACS: 18188 18189 -18190 432 -18191 0 18188 18189 -18190 432 -18192 0 18188 18189 -18190 432 -18193 0 c 0-1 --> -1 c (-b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ -b^{72, 6}_0 ∧ -p_432) -> ( b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ b^{72, 7}_0) c in CNF: c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ p_432 ∨ b^{72, 7}_2 c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ p_432 ∨ -b^{72, 7}_1 c b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ p_432 ∨ b^{72, 7}_0 c in DIMACS: 18188 18189 18190 432 18191 0 18188 18189 18190 432 -18192 0 18188 18189 18190 432 18193 0 c -1-1 --> -2 c ( b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ b^{72, 6}_0 ∧ -p_432) -> ( b^{72, 7}_2 ∧ b^{72, 7}_1 ∧ -b^{72, 7}_0) c in CNF: c -b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ p_432 ∨ b^{72, 7}_2 c -b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ p_432 ∨ b^{72, 7}_1 c -b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ p_432 ∨ -b^{72, 7}_0 c in DIMACS: -18188 18189 -18190 432 18191 0 -18188 18189 -18190 432 18192 0 -18188 18189 -18190 432 -18193 0 c -2-1 --> break c ( b^{72, 6}_2 ∧ b^{72, 6}_1 ∧ -b^{72, 6}_0 ∧ -p_432) -> break c in CNF: c -b^{72, 6}_2 ∨ -b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ p_432 ∨ break c in DIMACS: -18188 -18189 18190 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 6}_2 ∧ -b^{72, 6}_1 ∧ -b^{72, 6}_0 ∧ true) c in CNF: c -b^{72, 6}_2 ∨ b^{72, 6}_1 ∨ b^{72, 6}_0 ∨ false c in DIMACS: -18188 18189 18190 0 c 3 does not represent an automaton state. c -(-b^{72, 6}_2 ∧ b^{72, 6}_1 ∧ b^{72, 6}_0 ∧ true) c in CNF: c b^{72, 6}_2 ∨ -b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ false c in DIMACS: 18188 -18189 -18190 0 c -3 does not represent an automaton state. c -( b^{72, 6}_2 ∧ b^{72, 6}_1 ∧ b^{72, 6}_0 ∧ true) c in CNF: c -b^{72, 6}_2 ∨ -b^{72, 6}_1 ∨ -b^{72, 6}_0 ∨ false c in DIMACS: -18188 -18189 -18190 0 c i = 7 c -2+1 --> -1 c ( b^{72, 7}_2 ∧ b^{72, 7}_1 ∧ -b^{72, 7}_0 ∧ p_504) -> ( b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ b^{72, 8}_0) c in CNF: c -b^{72, 7}_2 ∨ -b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ -p_504 ∨ b^{72, 8}_2 c -b^{72, 7}_2 ∨ -b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ -p_504 ∨ -b^{72, 8}_1 c -b^{72, 7}_2 ∨ -b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ -p_504 ∨ b^{72, 8}_0 c in DIMACS: -18191 -18192 18193 -504 18194 0 -18191 -18192 18193 -504 -18195 0 -18191 -18192 18193 -504 18196 0 c -1+1 --> 0 c ( b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ b^{72, 7}_0 ∧ p_504) -> (-b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ -b^{72, 8}_0) c in CNF: c -b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ -p_504 ∨ -b^{72, 8}_2 c -b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ -p_504 ∨ -b^{72, 8}_1 c -b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ -p_504 ∨ -b^{72, 8}_0 c in DIMACS: -18191 18192 -18193 -504 -18194 0 -18191 18192 -18193 -504 -18195 0 -18191 18192 -18193 -504 -18196 0 c 0+1 --> 1 c (-b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ -b^{72, 7}_0 ∧ p_504) -> (-b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ b^{72, 8}_0) c in CNF: c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ -p_504 ∨ -b^{72, 8}_2 c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ -p_504 ∨ -b^{72, 8}_1 c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ -p_504 ∨ b^{72, 8}_0 c in DIMACS: 18191 18192 18193 -504 -18194 0 18191 18192 18193 -504 -18195 0 18191 18192 18193 -504 18196 0 c 1+1 --> 2 c (-b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ b^{72, 7}_0 ∧ p_504) -> (-b^{72, 8}_2 ∧ b^{72, 8}_1 ∧ -b^{72, 8}_0) c in CNF: c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ -p_504 ∨ -b^{72, 8}_2 c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ -p_504 ∨ b^{72, 8}_1 c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ -p_504 ∨ -b^{72, 8}_0 c in DIMACS: 18191 18192 -18193 -504 -18194 0 18191 18192 -18193 -504 18195 0 18191 18192 -18193 -504 -18196 0 c 2+1 --> break c (-b^{72, 7}_2 ∧ b^{72, 7}_1 ∧ -b^{72, 7}_0 ∧ p_504) -> break c in CNF: c b^{72, 7}_2 ∨ -b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ -p_504 ∨ break c in DIMACS: 18191 -18192 18193 -504 1162 0 c 2-1 --> 1 c (-b^{72, 7}_2 ∧ b^{72, 7}_1 ∧ -b^{72, 7}_0 ∧ -p_504) -> (-b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ b^{72, 8}_0) c in CNF: c b^{72, 7}_2 ∨ -b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ p_504 ∨ -b^{72, 8}_2 c b^{72, 7}_2 ∨ -b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ p_504 ∨ -b^{72, 8}_1 c b^{72, 7}_2 ∨ -b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ p_504 ∨ b^{72, 8}_0 c in DIMACS: 18191 -18192 18193 504 -18194 0 18191 -18192 18193 504 -18195 0 18191 -18192 18193 504 18196 0 c 1-1 --> 0 c (-b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ b^{72, 7}_0 ∧ -p_504) -> (-b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ -b^{72, 8}_0) c in CNF: c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ p_504 ∨ -b^{72, 8}_2 c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ p_504 ∨ -b^{72, 8}_1 c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ p_504 ∨ -b^{72, 8}_0 c in DIMACS: 18191 18192 -18193 504 -18194 0 18191 18192 -18193 504 -18195 0 18191 18192 -18193 504 -18196 0 c 0-1 --> -1 c (-b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ -b^{72, 7}_0 ∧ -p_504) -> ( b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ b^{72, 8}_0) c in CNF: c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ p_504 ∨ b^{72, 8}_2 c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ p_504 ∨ -b^{72, 8}_1 c b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ p_504 ∨ b^{72, 8}_0 c in DIMACS: 18191 18192 18193 504 18194 0 18191 18192 18193 504 -18195 0 18191 18192 18193 504 18196 0 c -1-1 --> -2 c ( b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ b^{72, 7}_0 ∧ -p_504) -> ( b^{72, 8}_2 ∧ b^{72, 8}_1 ∧ -b^{72, 8}_0) c in CNF: c -b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ p_504 ∨ b^{72, 8}_2 c -b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ p_504 ∨ b^{72, 8}_1 c -b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ p_504 ∨ -b^{72, 8}_0 c in DIMACS: -18191 18192 -18193 504 18194 0 -18191 18192 -18193 504 18195 0 -18191 18192 -18193 504 -18196 0 c -2-1 --> break c ( b^{72, 7}_2 ∧ b^{72, 7}_1 ∧ -b^{72, 7}_0 ∧ -p_504) -> break c in CNF: c -b^{72, 7}_2 ∨ -b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ p_504 ∨ break c in DIMACS: -18191 -18192 18193 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 7}_2 ∧ -b^{72, 7}_1 ∧ -b^{72, 7}_0 ∧ true) c in CNF: c -b^{72, 7}_2 ∨ b^{72, 7}_1 ∨ b^{72, 7}_0 ∨ false c in DIMACS: -18191 18192 18193 0 c 3 does not represent an automaton state. c -(-b^{72, 7}_2 ∧ b^{72, 7}_1 ∧ b^{72, 7}_0 ∧ true) c in CNF: c b^{72, 7}_2 ∨ -b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ false c in DIMACS: 18191 -18192 -18193 0 c -3 does not represent an automaton state. c -( b^{72, 7}_2 ∧ b^{72, 7}_1 ∧ b^{72, 7}_0 ∧ true) c in CNF: c -b^{72, 7}_2 ∨ -b^{72, 7}_1 ∨ -b^{72, 7}_0 ∨ false c in DIMACS: -18191 -18192 -18193 0 c i = 8 c -2+1 --> -1 c ( b^{72, 8}_2 ∧ b^{72, 8}_1 ∧ -b^{72, 8}_0 ∧ p_576) -> ( b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ b^{72, 9}_0) c in CNF: c -b^{72, 8}_2 ∨ -b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ -p_576 ∨ b^{72, 9}_2 c -b^{72, 8}_2 ∨ -b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ -p_576 ∨ -b^{72, 9}_1 c -b^{72, 8}_2 ∨ -b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ -p_576 ∨ b^{72, 9}_0 c in DIMACS: -18194 -18195 18196 -576 18197 0 -18194 -18195 18196 -576 -18198 0 -18194 -18195 18196 -576 18199 0 c -1+1 --> 0 c ( b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ b^{72, 8}_0 ∧ p_576) -> (-b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ -b^{72, 9}_0) c in CNF: c -b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ -p_576 ∨ -b^{72, 9}_2 c -b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ -p_576 ∨ -b^{72, 9}_1 c -b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ -p_576 ∨ -b^{72, 9}_0 c in DIMACS: -18194 18195 -18196 -576 -18197 0 -18194 18195 -18196 -576 -18198 0 -18194 18195 -18196 -576 -18199 0 c 0+1 --> 1 c (-b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ -b^{72, 8}_0 ∧ p_576) -> (-b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ b^{72, 9}_0) c in CNF: c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ -p_576 ∨ -b^{72, 9}_2 c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ -p_576 ∨ -b^{72, 9}_1 c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ -p_576 ∨ b^{72, 9}_0 c in DIMACS: 18194 18195 18196 -576 -18197 0 18194 18195 18196 -576 -18198 0 18194 18195 18196 -576 18199 0 c 1+1 --> 2 c (-b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ b^{72, 8}_0 ∧ p_576) -> (-b^{72, 9}_2 ∧ b^{72, 9}_1 ∧ -b^{72, 9}_0) c in CNF: c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ -p_576 ∨ -b^{72, 9}_2 c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ -p_576 ∨ b^{72, 9}_1 c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ -p_576 ∨ -b^{72, 9}_0 c in DIMACS: 18194 18195 -18196 -576 -18197 0 18194 18195 -18196 -576 18198 0 18194 18195 -18196 -576 -18199 0 c 2+1 --> break c (-b^{72, 8}_2 ∧ b^{72, 8}_1 ∧ -b^{72, 8}_0 ∧ p_576) -> break c in CNF: c b^{72, 8}_2 ∨ -b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ -p_576 ∨ break c in DIMACS: 18194 -18195 18196 -576 1162 0 c 2-1 --> 1 c (-b^{72, 8}_2 ∧ b^{72, 8}_1 ∧ -b^{72, 8}_0 ∧ -p_576) -> (-b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ b^{72, 9}_0) c in CNF: c b^{72, 8}_2 ∨ -b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ p_576 ∨ -b^{72, 9}_2 c b^{72, 8}_2 ∨ -b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ p_576 ∨ -b^{72, 9}_1 c b^{72, 8}_2 ∨ -b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ p_576 ∨ b^{72, 9}_0 c in DIMACS: 18194 -18195 18196 576 -18197 0 18194 -18195 18196 576 -18198 0 18194 -18195 18196 576 18199 0 c 1-1 --> 0 c (-b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ b^{72, 8}_0 ∧ -p_576) -> (-b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ -b^{72, 9}_0) c in CNF: c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ p_576 ∨ -b^{72, 9}_2 c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ p_576 ∨ -b^{72, 9}_1 c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ p_576 ∨ -b^{72, 9}_0 c in DIMACS: 18194 18195 -18196 576 -18197 0 18194 18195 -18196 576 -18198 0 18194 18195 -18196 576 -18199 0 c 0-1 --> -1 c (-b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ -b^{72, 8}_0 ∧ -p_576) -> ( b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ b^{72, 9}_0) c in CNF: c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ p_576 ∨ b^{72, 9}_2 c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ p_576 ∨ -b^{72, 9}_1 c b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ p_576 ∨ b^{72, 9}_0 c in DIMACS: 18194 18195 18196 576 18197 0 18194 18195 18196 576 -18198 0 18194 18195 18196 576 18199 0 c -1-1 --> -2 c ( b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ b^{72, 8}_0 ∧ -p_576) -> ( b^{72, 9}_2 ∧ b^{72, 9}_1 ∧ -b^{72, 9}_0) c in CNF: c -b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ p_576 ∨ b^{72, 9}_2 c -b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ p_576 ∨ b^{72, 9}_1 c -b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ p_576 ∨ -b^{72, 9}_0 c in DIMACS: -18194 18195 -18196 576 18197 0 -18194 18195 -18196 576 18198 0 -18194 18195 -18196 576 -18199 0 c -2-1 --> break c ( b^{72, 8}_2 ∧ b^{72, 8}_1 ∧ -b^{72, 8}_0 ∧ -p_576) -> break c in CNF: c -b^{72, 8}_2 ∨ -b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ p_576 ∨ break c in DIMACS: -18194 -18195 18196 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 8}_2 ∧ -b^{72, 8}_1 ∧ -b^{72, 8}_0 ∧ true) c in CNF: c -b^{72, 8}_2 ∨ b^{72, 8}_1 ∨ b^{72, 8}_0 ∨ false c in DIMACS: -18194 18195 18196 0 c 3 does not represent an automaton state. c -(-b^{72, 8}_2 ∧ b^{72, 8}_1 ∧ b^{72, 8}_0 ∧ true) c in CNF: c b^{72, 8}_2 ∨ -b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ false c in DIMACS: 18194 -18195 -18196 0 c -3 does not represent an automaton state. c -( b^{72, 8}_2 ∧ b^{72, 8}_1 ∧ b^{72, 8}_0 ∧ true) c in CNF: c -b^{72, 8}_2 ∨ -b^{72, 8}_1 ∨ -b^{72, 8}_0 ∨ false c in DIMACS: -18194 -18195 -18196 0 c i = 9 c -2+1 --> -1 c ( b^{72, 9}_2 ∧ b^{72, 9}_1 ∧ -b^{72, 9}_0 ∧ p_648) -> ( b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ b^{72, 10}_0) c in CNF: c -b^{72, 9}_2 ∨ -b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ -p_648 ∨ b^{72, 10}_2 c -b^{72, 9}_2 ∨ -b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ -p_648 ∨ -b^{72, 10}_1 c -b^{72, 9}_2 ∨ -b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ -p_648 ∨ b^{72, 10}_0 c in DIMACS: -18197 -18198 18199 -648 18200 0 -18197 -18198 18199 -648 -18201 0 -18197 -18198 18199 -648 18202 0 c -1+1 --> 0 c ( b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ b^{72, 9}_0 ∧ p_648) -> (-b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ -b^{72, 10}_0) c in CNF: c -b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ -p_648 ∨ -b^{72, 10}_2 c -b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ -p_648 ∨ -b^{72, 10}_1 c -b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ -p_648 ∨ -b^{72, 10}_0 c in DIMACS: -18197 18198 -18199 -648 -18200 0 -18197 18198 -18199 -648 -18201 0 -18197 18198 -18199 -648 -18202 0 c 0+1 --> 1 c (-b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ -b^{72, 9}_0 ∧ p_648) -> (-b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ b^{72, 10}_0) c in CNF: c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ -p_648 ∨ -b^{72, 10}_2 c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ -p_648 ∨ -b^{72, 10}_1 c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ -p_648 ∨ b^{72, 10}_0 c in DIMACS: 18197 18198 18199 -648 -18200 0 18197 18198 18199 -648 -18201 0 18197 18198 18199 -648 18202 0 c 1+1 --> 2 c (-b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ b^{72, 9}_0 ∧ p_648) -> (-b^{72, 10}_2 ∧ b^{72, 10}_1 ∧ -b^{72, 10}_0) c in CNF: c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ -p_648 ∨ -b^{72, 10}_2 c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ -p_648 ∨ b^{72, 10}_1 c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ -p_648 ∨ -b^{72, 10}_0 c in DIMACS: 18197 18198 -18199 -648 -18200 0 18197 18198 -18199 -648 18201 0 18197 18198 -18199 -648 -18202 0 c 2+1 --> break c (-b^{72, 9}_2 ∧ b^{72, 9}_1 ∧ -b^{72, 9}_0 ∧ p_648) -> break c in CNF: c b^{72, 9}_2 ∨ -b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ -p_648 ∨ break c in DIMACS: 18197 -18198 18199 -648 1162 0 c 2-1 --> 1 c (-b^{72, 9}_2 ∧ b^{72, 9}_1 ∧ -b^{72, 9}_0 ∧ -p_648) -> (-b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ b^{72, 10}_0) c in CNF: c b^{72, 9}_2 ∨ -b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ p_648 ∨ -b^{72, 10}_2 c b^{72, 9}_2 ∨ -b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ p_648 ∨ -b^{72, 10}_1 c b^{72, 9}_2 ∨ -b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ p_648 ∨ b^{72, 10}_0 c in DIMACS: 18197 -18198 18199 648 -18200 0 18197 -18198 18199 648 -18201 0 18197 -18198 18199 648 18202 0 c 1-1 --> 0 c (-b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ b^{72, 9}_0 ∧ -p_648) -> (-b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ -b^{72, 10}_0) c in CNF: c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ p_648 ∨ -b^{72, 10}_2 c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ p_648 ∨ -b^{72, 10}_1 c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ p_648 ∨ -b^{72, 10}_0 c in DIMACS: 18197 18198 -18199 648 -18200 0 18197 18198 -18199 648 -18201 0 18197 18198 -18199 648 -18202 0 c 0-1 --> -1 c (-b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ -b^{72, 9}_0 ∧ -p_648) -> ( b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ b^{72, 10}_0) c in CNF: c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ p_648 ∨ b^{72, 10}_2 c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ p_648 ∨ -b^{72, 10}_1 c b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ p_648 ∨ b^{72, 10}_0 c in DIMACS: 18197 18198 18199 648 18200 0 18197 18198 18199 648 -18201 0 18197 18198 18199 648 18202 0 c -1-1 --> -2 c ( b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ b^{72, 9}_0 ∧ -p_648) -> ( b^{72, 10}_2 ∧ b^{72, 10}_1 ∧ -b^{72, 10}_0) c in CNF: c -b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ p_648 ∨ b^{72, 10}_2 c -b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ p_648 ∨ b^{72, 10}_1 c -b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ p_648 ∨ -b^{72, 10}_0 c in DIMACS: -18197 18198 -18199 648 18200 0 -18197 18198 -18199 648 18201 0 -18197 18198 -18199 648 -18202 0 c -2-1 --> break c ( b^{72, 9}_2 ∧ b^{72, 9}_1 ∧ -b^{72, 9}_0 ∧ -p_648) -> break c in CNF: c -b^{72, 9}_2 ∨ -b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ p_648 ∨ break c in DIMACS: -18197 -18198 18199 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 9}_2 ∧ -b^{72, 9}_1 ∧ -b^{72, 9}_0 ∧ true) c in CNF: c -b^{72, 9}_2 ∨ b^{72, 9}_1 ∨ b^{72, 9}_0 ∨ false c in DIMACS: -18197 18198 18199 0 c 3 does not represent an automaton state. c -(-b^{72, 9}_2 ∧ b^{72, 9}_1 ∧ b^{72, 9}_0 ∧ true) c in CNF: c b^{72, 9}_2 ∨ -b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ false c in DIMACS: 18197 -18198 -18199 0 c -3 does not represent an automaton state. c -( b^{72, 9}_2 ∧ b^{72, 9}_1 ∧ b^{72, 9}_0 ∧ true) c in CNF: c -b^{72, 9}_2 ∨ -b^{72, 9}_1 ∨ -b^{72, 9}_0 ∨ false c in DIMACS: -18197 -18198 -18199 0 c i = 10 c -2+1 --> -1 c ( b^{72, 10}_2 ∧ b^{72, 10}_1 ∧ -b^{72, 10}_0 ∧ p_720) -> ( b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ b^{72, 11}_0) c in CNF: c -b^{72, 10}_2 ∨ -b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ -p_720 ∨ b^{72, 11}_2 c -b^{72, 10}_2 ∨ -b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ -p_720 ∨ -b^{72, 11}_1 c -b^{72, 10}_2 ∨ -b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ -p_720 ∨ b^{72, 11}_0 c in DIMACS: -18200 -18201 18202 -720 18203 0 -18200 -18201 18202 -720 -18204 0 -18200 -18201 18202 -720 18205 0 c -1+1 --> 0 c ( b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ b^{72, 10}_0 ∧ p_720) -> (-b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ -b^{72, 11}_0) c in CNF: c -b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ -p_720 ∨ -b^{72, 11}_2 c -b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ -p_720 ∨ -b^{72, 11}_1 c -b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ -p_720 ∨ -b^{72, 11}_0 c in DIMACS: -18200 18201 -18202 -720 -18203 0 -18200 18201 -18202 -720 -18204 0 -18200 18201 -18202 -720 -18205 0 c 0+1 --> 1 c (-b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ -b^{72, 10}_0 ∧ p_720) -> (-b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ b^{72, 11}_0) c in CNF: c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ -p_720 ∨ -b^{72, 11}_2 c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ -p_720 ∨ -b^{72, 11}_1 c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ -p_720 ∨ b^{72, 11}_0 c in DIMACS: 18200 18201 18202 -720 -18203 0 18200 18201 18202 -720 -18204 0 18200 18201 18202 -720 18205 0 c 1+1 --> 2 c (-b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ b^{72, 10}_0 ∧ p_720) -> (-b^{72, 11}_2 ∧ b^{72, 11}_1 ∧ -b^{72, 11}_0) c in CNF: c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ -p_720 ∨ -b^{72, 11}_2 c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ -p_720 ∨ b^{72, 11}_1 c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ -p_720 ∨ -b^{72, 11}_0 c in DIMACS: 18200 18201 -18202 -720 -18203 0 18200 18201 -18202 -720 18204 0 18200 18201 -18202 -720 -18205 0 c 2+1 --> break c (-b^{72, 10}_2 ∧ b^{72, 10}_1 ∧ -b^{72, 10}_0 ∧ p_720) -> break c in CNF: c b^{72, 10}_2 ∨ -b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ -p_720 ∨ break c in DIMACS: 18200 -18201 18202 -720 1162 0 c 2-1 --> 1 c (-b^{72, 10}_2 ∧ b^{72, 10}_1 ∧ -b^{72, 10}_0 ∧ -p_720) -> (-b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ b^{72, 11}_0) c in CNF: c b^{72, 10}_2 ∨ -b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ p_720 ∨ -b^{72, 11}_2 c b^{72, 10}_2 ∨ -b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ p_720 ∨ -b^{72, 11}_1 c b^{72, 10}_2 ∨ -b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ p_720 ∨ b^{72, 11}_0 c in DIMACS: 18200 -18201 18202 720 -18203 0 18200 -18201 18202 720 -18204 0 18200 -18201 18202 720 18205 0 c 1-1 --> 0 c (-b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ b^{72, 10}_0 ∧ -p_720) -> (-b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ -b^{72, 11}_0) c in CNF: c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ p_720 ∨ -b^{72, 11}_2 c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ p_720 ∨ -b^{72, 11}_1 c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ p_720 ∨ -b^{72, 11}_0 c in DIMACS: 18200 18201 -18202 720 -18203 0 18200 18201 -18202 720 -18204 0 18200 18201 -18202 720 -18205 0 c 0-1 --> -1 c (-b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ -b^{72, 10}_0 ∧ -p_720) -> ( b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ b^{72, 11}_0) c in CNF: c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ p_720 ∨ b^{72, 11}_2 c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ p_720 ∨ -b^{72, 11}_1 c b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ p_720 ∨ b^{72, 11}_0 c in DIMACS: 18200 18201 18202 720 18203 0 18200 18201 18202 720 -18204 0 18200 18201 18202 720 18205 0 c -1-1 --> -2 c ( b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ b^{72, 10}_0 ∧ -p_720) -> ( b^{72, 11}_2 ∧ b^{72, 11}_1 ∧ -b^{72, 11}_0) c in CNF: c -b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ p_720 ∨ b^{72, 11}_2 c -b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ p_720 ∨ b^{72, 11}_1 c -b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ p_720 ∨ -b^{72, 11}_0 c in DIMACS: -18200 18201 -18202 720 18203 0 -18200 18201 -18202 720 18204 0 -18200 18201 -18202 720 -18205 0 c -2-1 --> break c ( b^{72, 10}_2 ∧ b^{72, 10}_1 ∧ -b^{72, 10}_0 ∧ -p_720) -> break c in CNF: c -b^{72, 10}_2 ∨ -b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ p_720 ∨ break c in DIMACS: -18200 -18201 18202 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 10}_2 ∧ -b^{72, 10}_1 ∧ -b^{72, 10}_0 ∧ true) c in CNF: c -b^{72, 10}_2 ∨ b^{72, 10}_1 ∨ b^{72, 10}_0 ∨ false c in DIMACS: -18200 18201 18202 0 c 3 does not represent an automaton state. c -(-b^{72, 10}_2 ∧ b^{72, 10}_1 ∧ b^{72, 10}_0 ∧ true) c in CNF: c b^{72, 10}_2 ∨ -b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ false c in DIMACS: 18200 -18201 -18202 0 c -3 does not represent an automaton state. c -( b^{72, 10}_2 ∧ b^{72, 10}_1 ∧ b^{72, 10}_0 ∧ true) c in CNF: c -b^{72, 10}_2 ∨ -b^{72, 10}_1 ∨ -b^{72, 10}_0 ∨ false c in DIMACS: -18200 -18201 -18202 0 c i = 11 c -2+1 --> -1 c ( b^{72, 11}_2 ∧ b^{72, 11}_1 ∧ -b^{72, 11}_0 ∧ p_792) -> ( b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ b^{72, 12}_0) c in CNF: c -b^{72, 11}_2 ∨ -b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ -p_792 ∨ b^{72, 12}_2 c -b^{72, 11}_2 ∨ -b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ -p_792 ∨ -b^{72, 12}_1 c -b^{72, 11}_2 ∨ -b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ -p_792 ∨ b^{72, 12}_0 c in DIMACS: -18203 -18204 18205 -792 18206 0 -18203 -18204 18205 -792 -18207 0 -18203 -18204 18205 -792 18208 0 c -1+1 --> 0 c ( b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ b^{72, 11}_0 ∧ p_792) -> (-b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ -b^{72, 12}_0) c in CNF: c -b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ -p_792 ∨ -b^{72, 12}_2 c -b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ -p_792 ∨ -b^{72, 12}_1 c -b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ -p_792 ∨ -b^{72, 12}_0 c in DIMACS: -18203 18204 -18205 -792 -18206 0 -18203 18204 -18205 -792 -18207 0 -18203 18204 -18205 -792 -18208 0 c 0+1 --> 1 c (-b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ -b^{72, 11}_0 ∧ p_792) -> (-b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ b^{72, 12}_0) c in CNF: c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ -p_792 ∨ -b^{72, 12}_2 c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ -p_792 ∨ -b^{72, 12}_1 c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ -p_792 ∨ b^{72, 12}_0 c in DIMACS: 18203 18204 18205 -792 -18206 0 18203 18204 18205 -792 -18207 0 18203 18204 18205 -792 18208 0 c 1+1 --> 2 c (-b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ b^{72, 11}_0 ∧ p_792) -> (-b^{72, 12}_2 ∧ b^{72, 12}_1 ∧ -b^{72, 12}_0) c in CNF: c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ -p_792 ∨ -b^{72, 12}_2 c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ -p_792 ∨ b^{72, 12}_1 c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ -p_792 ∨ -b^{72, 12}_0 c in DIMACS: 18203 18204 -18205 -792 -18206 0 18203 18204 -18205 -792 18207 0 18203 18204 -18205 -792 -18208 0 c 2+1 --> break c (-b^{72, 11}_2 ∧ b^{72, 11}_1 ∧ -b^{72, 11}_0 ∧ p_792) -> break c in CNF: c b^{72, 11}_2 ∨ -b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ -p_792 ∨ break c in DIMACS: 18203 -18204 18205 -792 1162 0 c 2-1 --> 1 c (-b^{72, 11}_2 ∧ b^{72, 11}_1 ∧ -b^{72, 11}_0 ∧ -p_792) -> (-b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ b^{72, 12}_0) c in CNF: c b^{72, 11}_2 ∨ -b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ p_792 ∨ -b^{72, 12}_2 c b^{72, 11}_2 ∨ -b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ p_792 ∨ -b^{72, 12}_1 c b^{72, 11}_2 ∨ -b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ p_792 ∨ b^{72, 12}_0 c in DIMACS: 18203 -18204 18205 792 -18206 0 18203 -18204 18205 792 -18207 0 18203 -18204 18205 792 18208 0 c 1-1 --> 0 c (-b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ b^{72, 11}_0 ∧ -p_792) -> (-b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ -b^{72, 12}_0) c in CNF: c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ p_792 ∨ -b^{72, 12}_2 c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ p_792 ∨ -b^{72, 12}_1 c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ p_792 ∨ -b^{72, 12}_0 c in DIMACS: 18203 18204 -18205 792 -18206 0 18203 18204 -18205 792 -18207 0 18203 18204 -18205 792 -18208 0 c 0-1 --> -1 c (-b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ -b^{72, 11}_0 ∧ -p_792) -> ( b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ b^{72, 12}_0) c in CNF: c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ p_792 ∨ b^{72, 12}_2 c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ p_792 ∨ -b^{72, 12}_1 c b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ p_792 ∨ b^{72, 12}_0 c in DIMACS: 18203 18204 18205 792 18206 0 18203 18204 18205 792 -18207 0 18203 18204 18205 792 18208 0 c -1-1 --> -2 c ( b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ b^{72, 11}_0 ∧ -p_792) -> ( b^{72, 12}_2 ∧ b^{72, 12}_1 ∧ -b^{72, 12}_0) c in CNF: c -b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ p_792 ∨ b^{72, 12}_2 c -b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ p_792 ∨ b^{72, 12}_1 c -b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ p_792 ∨ -b^{72, 12}_0 c in DIMACS: -18203 18204 -18205 792 18206 0 -18203 18204 -18205 792 18207 0 -18203 18204 -18205 792 -18208 0 c -2-1 --> break c ( b^{72, 11}_2 ∧ b^{72, 11}_1 ∧ -b^{72, 11}_0 ∧ -p_792) -> break c in CNF: c -b^{72, 11}_2 ∨ -b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ p_792 ∨ break c in DIMACS: -18203 -18204 18205 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 11}_2 ∧ -b^{72, 11}_1 ∧ -b^{72, 11}_0 ∧ true) c in CNF: c -b^{72, 11}_2 ∨ b^{72, 11}_1 ∨ b^{72, 11}_0 ∨ false c in DIMACS: -18203 18204 18205 0 c 3 does not represent an automaton state. c -(-b^{72, 11}_2 ∧ b^{72, 11}_1 ∧ b^{72, 11}_0 ∧ true) c in CNF: c b^{72, 11}_2 ∨ -b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ false c in DIMACS: 18203 -18204 -18205 0 c -3 does not represent an automaton state. c -( b^{72, 11}_2 ∧ b^{72, 11}_1 ∧ b^{72, 11}_0 ∧ true) c in CNF: c -b^{72, 11}_2 ∨ -b^{72, 11}_1 ∨ -b^{72, 11}_0 ∨ false c in DIMACS: -18203 -18204 -18205 0 c i = 12 c -2+1 --> -1 c ( b^{72, 12}_2 ∧ b^{72, 12}_1 ∧ -b^{72, 12}_0 ∧ p_864) -> ( b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ b^{72, 13}_0) c in CNF: c -b^{72, 12}_2 ∨ -b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ -p_864 ∨ b^{72, 13}_2 c -b^{72, 12}_2 ∨ -b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ -p_864 ∨ -b^{72, 13}_1 c -b^{72, 12}_2 ∨ -b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ -p_864 ∨ b^{72, 13}_0 c in DIMACS: -18206 -18207 18208 -864 18209 0 -18206 -18207 18208 -864 -18210 0 -18206 -18207 18208 -864 18211 0 c -1+1 --> 0 c ( b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ b^{72, 12}_0 ∧ p_864) -> (-b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ -b^{72, 13}_0) c in CNF: c -b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ -p_864 ∨ -b^{72, 13}_2 c -b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ -p_864 ∨ -b^{72, 13}_1 c -b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ -p_864 ∨ -b^{72, 13}_0 c in DIMACS: -18206 18207 -18208 -864 -18209 0 -18206 18207 -18208 -864 -18210 0 -18206 18207 -18208 -864 -18211 0 c 0+1 --> 1 c (-b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ -b^{72, 12}_0 ∧ p_864) -> (-b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ b^{72, 13}_0) c in CNF: c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ -p_864 ∨ -b^{72, 13}_2 c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ -p_864 ∨ -b^{72, 13}_1 c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ -p_864 ∨ b^{72, 13}_0 c in DIMACS: 18206 18207 18208 -864 -18209 0 18206 18207 18208 -864 -18210 0 18206 18207 18208 -864 18211 0 c 1+1 --> 2 c (-b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ b^{72, 12}_0 ∧ p_864) -> (-b^{72, 13}_2 ∧ b^{72, 13}_1 ∧ -b^{72, 13}_0) c in CNF: c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ -p_864 ∨ -b^{72, 13}_2 c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ -p_864 ∨ b^{72, 13}_1 c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ -p_864 ∨ -b^{72, 13}_0 c in DIMACS: 18206 18207 -18208 -864 -18209 0 18206 18207 -18208 -864 18210 0 18206 18207 -18208 -864 -18211 0 c 2+1 --> break c (-b^{72, 12}_2 ∧ b^{72, 12}_1 ∧ -b^{72, 12}_0 ∧ p_864) -> break c in CNF: c b^{72, 12}_2 ∨ -b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ -p_864 ∨ break c in DIMACS: 18206 -18207 18208 -864 1162 0 c 2-1 --> 1 c (-b^{72, 12}_2 ∧ b^{72, 12}_1 ∧ -b^{72, 12}_0 ∧ -p_864) -> (-b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ b^{72, 13}_0) c in CNF: c b^{72, 12}_2 ∨ -b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ p_864 ∨ -b^{72, 13}_2 c b^{72, 12}_2 ∨ -b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ p_864 ∨ -b^{72, 13}_1 c b^{72, 12}_2 ∨ -b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ p_864 ∨ b^{72, 13}_0 c in DIMACS: 18206 -18207 18208 864 -18209 0 18206 -18207 18208 864 -18210 0 18206 -18207 18208 864 18211 0 c 1-1 --> 0 c (-b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ b^{72, 12}_0 ∧ -p_864) -> (-b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ -b^{72, 13}_0) c in CNF: c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ p_864 ∨ -b^{72, 13}_2 c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ p_864 ∨ -b^{72, 13}_1 c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ p_864 ∨ -b^{72, 13}_0 c in DIMACS: 18206 18207 -18208 864 -18209 0 18206 18207 -18208 864 -18210 0 18206 18207 -18208 864 -18211 0 c 0-1 --> -1 c (-b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ -b^{72, 12}_0 ∧ -p_864) -> ( b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ b^{72, 13}_0) c in CNF: c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ p_864 ∨ b^{72, 13}_2 c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ p_864 ∨ -b^{72, 13}_1 c b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ p_864 ∨ b^{72, 13}_0 c in DIMACS: 18206 18207 18208 864 18209 0 18206 18207 18208 864 -18210 0 18206 18207 18208 864 18211 0 c -1-1 --> -2 c ( b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ b^{72, 12}_0 ∧ -p_864) -> ( b^{72, 13}_2 ∧ b^{72, 13}_1 ∧ -b^{72, 13}_0) c in CNF: c -b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ p_864 ∨ b^{72, 13}_2 c -b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ p_864 ∨ b^{72, 13}_1 c -b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ p_864 ∨ -b^{72, 13}_0 c in DIMACS: -18206 18207 -18208 864 18209 0 -18206 18207 -18208 864 18210 0 -18206 18207 -18208 864 -18211 0 c -2-1 --> break c ( b^{72, 12}_2 ∧ b^{72, 12}_1 ∧ -b^{72, 12}_0 ∧ -p_864) -> break c in CNF: c -b^{72, 12}_2 ∨ -b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ p_864 ∨ break c in DIMACS: -18206 -18207 18208 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 12}_2 ∧ -b^{72, 12}_1 ∧ -b^{72, 12}_0 ∧ true) c in CNF: c -b^{72, 12}_2 ∨ b^{72, 12}_1 ∨ b^{72, 12}_0 ∨ false c in DIMACS: -18206 18207 18208 0 c 3 does not represent an automaton state. c -(-b^{72, 12}_2 ∧ b^{72, 12}_1 ∧ b^{72, 12}_0 ∧ true) c in CNF: c b^{72, 12}_2 ∨ -b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ false c in DIMACS: 18206 -18207 -18208 0 c -3 does not represent an automaton state. c -( b^{72, 12}_2 ∧ b^{72, 12}_1 ∧ b^{72, 12}_0 ∧ true) c in CNF: c -b^{72, 12}_2 ∨ -b^{72, 12}_1 ∨ -b^{72, 12}_0 ∨ false c in DIMACS: -18206 -18207 -18208 0 c i = 13 c -2+1 --> -1 c ( b^{72, 13}_2 ∧ b^{72, 13}_1 ∧ -b^{72, 13}_0 ∧ p_936) -> ( b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ b^{72, 14}_0) c in CNF: c -b^{72, 13}_2 ∨ -b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ -p_936 ∨ b^{72, 14}_2 c -b^{72, 13}_2 ∨ -b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ -p_936 ∨ -b^{72, 14}_1 c -b^{72, 13}_2 ∨ -b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ -p_936 ∨ b^{72, 14}_0 c in DIMACS: -18209 -18210 18211 -936 18212 0 -18209 -18210 18211 -936 -18213 0 -18209 -18210 18211 -936 18214 0 c -1+1 --> 0 c ( b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ b^{72, 13}_0 ∧ p_936) -> (-b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ -b^{72, 14}_0) c in CNF: c -b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ -p_936 ∨ -b^{72, 14}_2 c -b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ -p_936 ∨ -b^{72, 14}_1 c -b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ -p_936 ∨ -b^{72, 14}_0 c in DIMACS: -18209 18210 -18211 -936 -18212 0 -18209 18210 -18211 -936 -18213 0 -18209 18210 -18211 -936 -18214 0 c 0+1 --> 1 c (-b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ -b^{72, 13}_0 ∧ p_936) -> (-b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ b^{72, 14}_0) c in CNF: c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ -p_936 ∨ -b^{72, 14}_2 c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ -p_936 ∨ -b^{72, 14}_1 c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ -p_936 ∨ b^{72, 14}_0 c in DIMACS: 18209 18210 18211 -936 -18212 0 18209 18210 18211 -936 -18213 0 18209 18210 18211 -936 18214 0 c 1+1 --> 2 c (-b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ b^{72, 13}_0 ∧ p_936) -> (-b^{72, 14}_2 ∧ b^{72, 14}_1 ∧ -b^{72, 14}_0) c in CNF: c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ -p_936 ∨ -b^{72, 14}_2 c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ -p_936 ∨ b^{72, 14}_1 c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ -p_936 ∨ -b^{72, 14}_0 c in DIMACS: 18209 18210 -18211 -936 -18212 0 18209 18210 -18211 -936 18213 0 18209 18210 -18211 -936 -18214 0 c 2+1 --> break c (-b^{72, 13}_2 ∧ b^{72, 13}_1 ∧ -b^{72, 13}_0 ∧ p_936) -> break c in CNF: c b^{72, 13}_2 ∨ -b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ -p_936 ∨ break c in DIMACS: 18209 -18210 18211 -936 1162 0 c 2-1 --> 1 c (-b^{72, 13}_2 ∧ b^{72, 13}_1 ∧ -b^{72, 13}_0 ∧ -p_936) -> (-b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ b^{72, 14}_0) c in CNF: c b^{72, 13}_2 ∨ -b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ p_936 ∨ -b^{72, 14}_2 c b^{72, 13}_2 ∨ -b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ p_936 ∨ -b^{72, 14}_1 c b^{72, 13}_2 ∨ -b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ p_936 ∨ b^{72, 14}_0 c in DIMACS: 18209 -18210 18211 936 -18212 0 18209 -18210 18211 936 -18213 0 18209 -18210 18211 936 18214 0 c 1-1 --> 0 c (-b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ b^{72, 13}_0 ∧ -p_936) -> (-b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ -b^{72, 14}_0) c in CNF: c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ p_936 ∨ -b^{72, 14}_2 c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ p_936 ∨ -b^{72, 14}_1 c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ p_936 ∨ -b^{72, 14}_0 c in DIMACS: 18209 18210 -18211 936 -18212 0 18209 18210 -18211 936 -18213 0 18209 18210 -18211 936 -18214 0 c 0-1 --> -1 c (-b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ -b^{72, 13}_0 ∧ -p_936) -> ( b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ b^{72, 14}_0) c in CNF: c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ p_936 ∨ b^{72, 14}_2 c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ p_936 ∨ -b^{72, 14}_1 c b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ p_936 ∨ b^{72, 14}_0 c in DIMACS: 18209 18210 18211 936 18212 0 18209 18210 18211 936 -18213 0 18209 18210 18211 936 18214 0 c -1-1 --> -2 c ( b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ b^{72, 13}_0 ∧ -p_936) -> ( b^{72, 14}_2 ∧ b^{72, 14}_1 ∧ -b^{72, 14}_0) c in CNF: c -b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ p_936 ∨ b^{72, 14}_2 c -b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ p_936 ∨ b^{72, 14}_1 c -b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ p_936 ∨ -b^{72, 14}_0 c in DIMACS: -18209 18210 -18211 936 18212 0 -18209 18210 -18211 936 18213 0 -18209 18210 -18211 936 -18214 0 c -2-1 --> break c ( b^{72, 13}_2 ∧ b^{72, 13}_1 ∧ -b^{72, 13}_0 ∧ -p_936) -> break c in CNF: c -b^{72, 13}_2 ∨ -b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ p_936 ∨ break c in DIMACS: -18209 -18210 18211 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 13}_2 ∧ -b^{72, 13}_1 ∧ -b^{72, 13}_0 ∧ true) c in CNF: c -b^{72, 13}_2 ∨ b^{72, 13}_1 ∨ b^{72, 13}_0 ∨ false c in DIMACS: -18209 18210 18211 0 c 3 does not represent an automaton state. c -(-b^{72, 13}_2 ∧ b^{72, 13}_1 ∧ b^{72, 13}_0 ∧ true) c in CNF: c b^{72, 13}_2 ∨ -b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ false c in DIMACS: 18209 -18210 -18211 0 c -3 does not represent an automaton state. c -( b^{72, 13}_2 ∧ b^{72, 13}_1 ∧ b^{72, 13}_0 ∧ true) c in CNF: c -b^{72, 13}_2 ∨ -b^{72, 13}_1 ∨ -b^{72, 13}_0 ∨ false c in DIMACS: -18209 -18210 -18211 0 c i = 14 c -2+1 --> -1 c ( b^{72, 14}_2 ∧ b^{72, 14}_1 ∧ -b^{72, 14}_0 ∧ p_1008) -> ( b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ b^{72, 15}_0) c in CNF: c -b^{72, 14}_2 ∨ -b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ -p_1008 ∨ b^{72, 15}_2 c -b^{72, 14}_2 ∨ -b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ -p_1008 ∨ -b^{72, 15}_1 c -b^{72, 14}_2 ∨ -b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ -p_1008 ∨ b^{72, 15}_0 c in DIMACS: -18212 -18213 18214 -1008 18215 0 -18212 -18213 18214 -1008 -18216 0 -18212 -18213 18214 -1008 18217 0 c -1+1 --> 0 c ( b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ b^{72, 14}_0 ∧ p_1008) -> (-b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ -b^{72, 15}_0) c in CNF: c -b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ -p_1008 ∨ -b^{72, 15}_2 c -b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ -p_1008 ∨ -b^{72, 15}_1 c -b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ -p_1008 ∨ -b^{72, 15}_0 c in DIMACS: -18212 18213 -18214 -1008 -18215 0 -18212 18213 -18214 -1008 -18216 0 -18212 18213 -18214 -1008 -18217 0 c 0+1 --> 1 c (-b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ -b^{72, 14}_0 ∧ p_1008) -> (-b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ b^{72, 15}_0) c in CNF: c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ -p_1008 ∨ -b^{72, 15}_2 c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ -p_1008 ∨ -b^{72, 15}_1 c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ -p_1008 ∨ b^{72, 15}_0 c in DIMACS: 18212 18213 18214 -1008 -18215 0 18212 18213 18214 -1008 -18216 0 18212 18213 18214 -1008 18217 0 c 1+1 --> 2 c (-b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ b^{72, 14}_0 ∧ p_1008) -> (-b^{72, 15}_2 ∧ b^{72, 15}_1 ∧ -b^{72, 15}_0) c in CNF: c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ -p_1008 ∨ -b^{72, 15}_2 c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ -p_1008 ∨ b^{72, 15}_1 c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ -p_1008 ∨ -b^{72, 15}_0 c in DIMACS: 18212 18213 -18214 -1008 -18215 0 18212 18213 -18214 -1008 18216 0 18212 18213 -18214 -1008 -18217 0 c 2+1 --> break c (-b^{72, 14}_2 ∧ b^{72, 14}_1 ∧ -b^{72, 14}_0 ∧ p_1008) -> break c in CNF: c b^{72, 14}_2 ∨ -b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ -p_1008 ∨ break c in DIMACS: 18212 -18213 18214 -1008 1162 0 c 2-1 --> 1 c (-b^{72, 14}_2 ∧ b^{72, 14}_1 ∧ -b^{72, 14}_0 ∧ -p_1008) -> (-b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ b^{72, 15}_0) c in CNF: c b^{72, 14}_2 ∨ -b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ p_1008 ∨ -b^{72, 15}_2 c b^{72, 14}_2 ∨ -b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ p_1008 ∨ -b^{72, 15}_1 c b^{72, 14}_2 ∨ -b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ p_1008 ∨ b^{72, 15}_0 c in DIMACS: 18212 -18213 18214 1008 -18215 0 18212 -18213 18214 1008 -18216 0 18212 -18213 18214 1008 18217 0 c 1-1 --> 0 c (-b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ b^{72, 14}_0 ∧ -p_1008) -> (-b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ -b^{72, 15}_0) c in CNF: c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ p_1008 ∨ -b^{72, 15}_2 c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ p_1008 ∨ -b^{72, 15}_1 c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ p_1008 ∨ -b^{72, 15}_0 c in DIMACS: 18212 18213 -18214 1008 -18215 0 18212 18213 -18214 1008 -18216 0 18212 18213 -18214 1008 -18217 0 c 0-1 --> -1 c (-b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ -b^{72, 14}_0 ∧ -p_1008) -> ( b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ b^{72, 15}_0) c in CNF: c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ p_1008 ∨ b^{72, 15}_2 c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ p_1008 ∨ -b^{72, 15}_1 c b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ p_1008 ∨ b^{72, 15}_0 c in DIMACS: 18212 18213 18214 1008 18215 0 18212 18213 18214 1008 -18216 0 18212 18213 18214 1008 18217 0 c -1-1 --> -2 c ( b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ b^{72, 14}_0 ∧ -p_1008) -> ( b^{72, 15}_2 ∧ b^{72, 15}_1 ∧ -b^{72, 15}_0) c in CNF: c -b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ p_1008 ∨ b^{72, 15}_2 c -b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ p_1008 ∨ b^{72, 15}_1 c -b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ p_1008 ∨ -b^{72, 15}_0 c in DIMACS: -18212 18213 -18214 1008 18215 0 -18212 18213 -18214 1008 18216 0 -18212 18213 -18214 1008 -18217 0 c -2-1 --> break c ( b^{72, 14}_2 ∧ b^{72, 14}_1 ∧ -b^{72, 14}_0 ∧ -p_1008) -> break c in CNF: c -b^{72, 14}_2 ∨ -b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ p_1008 ∨ break c in DIMACS: -18212 -18213 18214 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 14}_2 ∧ -b^{72, 14}_1 ∧ -b^{72, 14}_0 ∧ true) c in CNF: c -b^{72, 14}_2 ∨ b^{72, 14}_1 ∨ b^{72, 14}_0 ∨ false c in DIMACS: -18212 18213 18214 0 c 3 does not represent an automaton state. c -(-b^{72, 14}_2 ∧ b^{72, 14}_1 ∧ b^{72, 14}_0 ∧ true) c in CNF: c b^{72, 14}_2 ∨ -b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ false c in DIMACS: 18212 -18213 -18214 0 c -3 does not represent an automaton state. c -( b^{72, 14}_2 ∧ b^{72, 14}_1 ∧ b^{72, 14}_0 ∧ true) c in CNF: c -b^{72, 14}_2 ∨ -b^{72, 14}_1 ∨ -b^{72, 14}_0 ∨ false c in DIMACS: -18212 -18213 -18214 0 c i = 15 c -2+1 --> -1 c ( b^{72, 15}_2 ∧ b^{72, 15}_1 ∧ -b^{72, 15}_0 ∧ p_1080) -> ( b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ b^{72, 16}_0) c in CNF: c -b^{72, 15}_2 ∨ -b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ -p_1080 ∨ b^{72, 16}_2 c -b^{72, 15}_2 ∨ -b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ -p_1080 ∨ -b^{72, 16}_1 c -b^{72, 15}_2 ∨ -b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ -p_1080 ∨ b^{72, 16}_0 c in DIMACS: -18215 -18216 18217 -1080 18218 0 -18215 -18216 18217 -1080 -18219 0 -18215 -18216 18217 -1080 18220 0 c -1+1 --> 0 c ( b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ b^{72, 15}_0 ∧ p_1080) -> (-b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ -b^{72, 16}_0) c in CNF: c -b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ -p_1080 ∨ -b^{72, 16}_2 c -b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ -p_1080 ∨ -b^{72, 16}_1 c -b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ -p_1080 ∨ -b^{72, 16}_0 c in DIMACS: -18215 18216 -18217 -1080 -18218 0 -18215 18216 -18217 -1080 -18219 0 -18215 18216 -18217 -1080 -18220 0 c 0+1 --> 1 c (-b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ -b^{72, 15}_0 ∧ p_1080) -> (-b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ b^{72, 16}_0) c in CNF: c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ -p_1080 ∨ -b^{72, 16}_2 c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ -p_1080 ∨ -b^{72, 16}_1 c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ -p_1080 ∨ b^{72, 16}_0 c in DIMACS: 18215 18216 18217 -1080 -18218 0 18215 18216 18217 -1080 -18219 0 18215 18216 18217 -1080 18220 0 c 1+1 --> 2 c (-b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ b^{72, 15}_0 ∧ p_1080) -> (-b^{72, 16}_2 ∧ b^{72, 16}_1 ∧ -b^{72, 16}_0) c in CNF: c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ -p_1080 ∨ -b^{72, 16}_2 c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ -p_1080 ∨ b^{72, 16}_1 c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ -p_1080 ∨ -b^{72, 16}_0 c in DIMACS: 18215 18216 -18217 -1080 -18218 0 18215 18216 -18217 -1080 18219 0 18215 18216 -18217 -1080 -18220 0 c 2+1 --> break c (-b^{72, 15}_2 ∧ b^{72, 15}_1 ∧ -b^{72, 15}_0 ∧ p_1080) -> break c in CNF: c b^{72, 15}_2 ∨ -b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ -p_1080 ∨ break c in DIMACS: 18215 -18216 18217 -1080 1162 0 c 2-1 --> 1 c (-b^{72, 15}_2 ∧ b^{72, 15}_1 ∧ -b^{72, 15}_0 ∧ -p_1080) -> (-b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ b^{72, 16}_0) c in CNF: c b^{72, 15}_2 ∨ -b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ p_1080 ∨ -b^{72, 16}_2 c b^{72, 15}_2 ∨ -b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ p_1080 ∨ -b^{72, 16}_1 c b^{72, 15}_2 ∨ -b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ p_1080 ∨ b^{72, 16}_0 c in DIMACS: 18215 -18216 18217 1080 -18218 0 18215 -18216 18217 1080 -18219 0 18215 -18216 18217 1080 18220 0 c 1-1 --> 0 c (-b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ b^{72, 15}_0 ∧ -p_1080) -> (-b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ -b^{72, 16}_0) c in CNF: c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ p_1080 ∨ -b^{72, 16}_2 c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ p_1080 ∨ -b^{72, 16}_1 c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ p_1080 ∨ -b^{72, 16}_0 c in DIMACS: 18215 18216 -18217 1080 -18218 0 18215 18216 -18217 1080 -18219 0 18215 18216 -18217 1080 -18220 0 c 0-1 --> -1 c (-b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ -b^{72, 15}_0 ∧ -p_1080) -> ( b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ b^{72, 16}_0) c in CNF: c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ p_1080 ∨ b^{72, 16}_2 c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ p_1080 ∨ -b^{72, 16}_1 c b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ p_1080 ∨ b^{72, 16}_0 c in DIMACS: 18215 18216 18217 1080 18218 0 18215 18216 18217 1080 -18219 0 18215 18216 18217 1080 18220 0 c -1-1 --> -2 c ( b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ b^{72, 15}_0 ∧ -p_1080) -> ( b^{72, 16}_2 ∧ b^{72, 16}_1 ∧ -b^{72, 16}_0) c in CNF: c -b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ p_1080 ∨ b^{72, 16}_2 c -b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ p_1080 ∨ b^{72, 16}_1 c -b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ p_1080 ∨ -b^{72, 16}_0 c in DIMACS: -18215 18216 -18217 1080 18218 0 -18215 18216 -18217 1080 18219 0 -18215 18216 -18217 1080 -18220 0 c -2-1 --> break c ( b^{72, 15}_2 ∧ b^{72, 15}_1 ∧ -b^{72, 15}_0 ∧ -p_1080) -> break c in CNF: c -b^{72, 15}_2 ∨ -b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ p_1080 ∨ break c in DIMACS: -18215 -18216 18217 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 15}_2 ∧ -b^{72, 15}_1 ∧ -b^{72, 15}_0 ∧ true) c in CNF: c -b^{72, 15}_2 ∨ b^{72, 15}_1 ∨ b^{72, 15}_0 ∨ false c in DIMACS: -18215 18216 18217 0 c 3 does not represent an automaton state. c -(-b^{72, 15}_2 ∧ b^{72, 15}_1 ∧ b^{72, 15}_0 ∧ true) c in CNF: c b^{72, 15}_2 ∨ -b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ false c in DIMACS: 18215 -18216 -18217 0 c -3 does not represent an automaton state. c -( b^{72, 15}_2 ∧ b^{72, 15}_1 ∧ b^{72, 15}_0 ∧ true) c in CNF: c -b^{72, 15}_2 ∨ -b^{72, 15}_1 ∨ -b^{72, 15}_0 ∨ false c in DIMACS: -18215 -18216 -18217 0 c i = 16 c -2+1 --> -1 c ( b^{72, 16}_2 ∧ b^{72, 16}_1 ∧ -b^{72, 16}_0 ∧ p_1152) -> ( b^{72, 17}_2 ∧ -b^{72, 17}_1 ∧ b^{72, 17}_0) c in CNF: c -b^{72, 16}_2 ∨ -b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ -p_1152 ∨ b^{72, 17}_2 c -b^{72, 16}_2 ∨ -b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ -p_1152 ∨ -b^{72, 17}_1 c -b^{72, 16}_2 ∨ -b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ -p_1152 ∨ b^{72, 17}_0 c in DIMACS: -18218 -18219 18220 -1152 18221 0 -18218 -18219 18220 -1152 -18222 0 -18218 -18219 18220 -1152 18223 0 c -1+1 --> 0 c ( b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ b^{72, 16}_0 ∧ p_1152) -> (-b^{72, 17}_2 ∧ -b^{72, 17}_1 ∧ -b^{72, 17}_0) c in CNF: c -b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ -p_1152 ∨ -b^{72, 17}_2 c -b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ -p_1152 ∨ -b^{72, 17}_1 c -b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ -p_1152 ∨ -b^{72, 17}_0 c in DIMACS: -18218 18219 -18220 -1152 -18221 0 -18218 18219 -18220 -1152 -18222 0 -18218 18219 -18220 -1152 -18223 0 c 0+1 --> 1 c (-b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ -b^{72, 16}_0 ∧ p_1152) -> (-b^{72, 17}_2 ∧ -b^{72, 17}_1 ∧ b^{72, 17}_0) c in CNF: c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ -p_1152 ∨ -b^{72, 17}_2 c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ -p_1152 ∨ -b^{72, 17}_1 c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ -p_1152 ∨ b^{72, 17}_0 c in DIMACS: 18218 18219 18220 -1152 -18221 0 18218 18219 18220 -1152 -18222 0 18218 18219 18220 -1152 18223 0 c 1+1 --> 2 c (-b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ b^{72, 16}_0 ∧ p_1152) -> (-b^{72, 17}_2 ∧ b^{72, 17}_1 ∧ -b^{72, 17}_0) c in CNF: c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ -p_1152 ∨ -b^{72, 17}_2 c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ -p_1152 ∨ b^{72, 17}_1 c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ -p_1152 ∨ -b^{72, 17}_0 c in DIMACS: 18218 18219 -18220 -1152 -18221 0 18218 18219 -18220 -1152 18222 0 18218 18219 -18220 -1152 -18223 0 c 2+1 --> break c (-b^{72, 16}_2 ∧ b^{72, 16}_1 ∧ -b^{72, 16}_0 ∧ p_1152) -> break c in CNF: c b^{72, 16}_2 ∨ -b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ -p_1152 ∨ break c in DIMACS: 18218 -18219 18220 -1152 1162 0 c 2-1 --> 1 c (-b^{72, 16}_2 ∧ b^{72, 16}_1 ∧ -b^{72, 16}_0 ∧ -p_1152) -> (-b^{72, 17}_2 ∧ -b^{72, 17}_1 ∧ b^{72, 17}_0) c in CNF: c b^{72, 16}_2 ∨ -b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ p_1152 ∨ -b^{72, 17}_2 c b^{72, 16}_2 ∨ -b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ p_1152 ∨ -b^{72, 17}_1 c b^{72, 16}_2 ∨ -b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ p_1152 ∨ b^{72, 17}_0 c in DIMACS: 18218 -18219 18220 1152 -18221 0 18218 -18219 18220 1152 -18222 0 18218 -18219 18220 1152 18223 0 c 1-1 --> 0 c (-b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ b^{72, 16}_0 ∧ -p_1152) -> (-b^{72, 17}_2 ∧ -b^{72, 17}_1 ∧ -b^{72, 17}_0) c in CNF: c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ p_1152 ∨ -b^{72, 17}_2 c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ p_1152 ∨ -b^{72, 17}_1 c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ p_1152 ∨ -b^{72, 17}_0 c in DIMACS: 18218 18219 -18220 1152 -18221 0 18218 18219 -18220 1152 -18222 0 18218 18219 -18220 1152 -18223 0 c 0-1 --> -1 c (-b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ -b^{72, 16}_0 ∧ -p_1152) -> ( b^{72, 17}_2 ∧ -b^{72, 17}_1 ∧ b^{72, 17}_0) c in CNF: c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ p_1152 ∨ b^{72, 17}_2 c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ p_1152 ∨ -b^{72, 17}_1 c b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ p_1152 ∨ b^{72, 17}_0 c in DIMACS: 18218 18219 18220 1152 18221 0 18218 18219 18220 1152 -18222 0 18218 18219 18220 1152 18223 0 c -1-1 --> -2 c ( b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ b^{72, 16}_0 ∧ -p_1152) -> ( b^{72, 17}_2 ∧ b^{72, 17}_1 ∧ -b^{72, 17}_0) c in CNF: c -b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ p_1152 ∨ b^{72, 17}_2 c -b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ p_1152 ∨ b^{72, 17}_1 c -b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ p_1152 ∨ -b^{72, 17}_0 c in DIMACS: -18218 18219 -18220 1152 18221 0 -18218 18219 -18220 1152 18222 0 -18218 18219 -18220 1152 -18223 0 c -2-1 --> break c ( b^{72, 16}_2 ∧ b^{72, 16}_1 ∧ -b^{72, 16}_0 ∧ -p_1152) -> break c in CNF: c -b^{72, 16}_2 ∨ -b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ p_1152 ∨ break c in DIMACS: -18218 -18219 18220 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{72, 16}_2 ∧ -b^{72, 16}_1 ∧ -b^{72, 16}_0 ∧ true) c in CNF: c -b^{72, 16}_2 ∨ b^{72, 16}_1 ∨ b^{72, 16}_0 ∨ false c in DIMACS: -18218 18219 18220 0 c 3 does not represent an automaton state. c -(-b^{72, 16}_2 ∧ b^{72, 16}_1 ∧ b^{72, 16}_0 ∧ true) c in CNF: c b^{72, 16}_2 ∨ -b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ false c in DIMACS: 18218 -18219 -18220 0 c -3 does not represent an automaton state. c -( b^{72, 16}_2 ∧ b^{72, 16}_1 ∧ b^{72, 16}_0 ∧ true) c in CNF: c -b^{72, 16}_2 ∨ -b^{72, 16}_1 ∨ -b^{72, 16}_0 ∨ false c in DIMACS: -18218 -18219 -18220 0 c INIT for k = 73 c -b^{73, 1}_2 c -b^{73, 1}_1 c -b^{73, 1}_0 c in DIMACS: -18224 0 -18225 0 -18226 0 c Transitions for k = 73 c i = 1 c -2+1 --> -1 c ( b^{73, 1}_2 ∧ b^{73, 1}_1 ∧ -b^{73, 1}_0 ∧ p_73) -> ( b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ b^{73, 2}_0) c in CNF: c -b^{73, 1}_2 ∨ -b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ -p_73 ∨ b^{73, 2}_2 c -b^{73, 1}_2 ∨ -b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ -p_73 ∨ -b^{73, 2}_1 c -b^{73, 1}_2 ∨ -b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ -p_73 ∨ b^{73, 2}_0 c in DIMACS: -18224 -18225 18226 -73 18227 0 -18224 -18225 18226 -73 -18228 0 -18224 -18225 18226 -73 18229 0 c -1+1 --> 0 c ( b^{73, 1}_2 ∧ -b^{73, 1}_1 ∧ b^{73, 1}_0 ∧ p_73) -> (-b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ -b^{73, 2}_0) c in CNF: c -b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ -p_73 ∨ -b^{73, 2}_2 c -b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ -p_73 ∨ -b^{73, 2}_1 c -b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ -p_73 ∨ -b^{73, 2}_0 c in DIMACS: -18224 18225 -18226 -73 -18227 0 -18224 18225 -18226 -73 -18228 0 -18224 18225 -18226 -73 -18229 0 c 0+1 --> 1 c (-b^{73, 1}_2 ∧ -b^{73, 1}_1 ∧ -b^{73, 1}_0 ∧ p_73) -> (-b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ b^{73, 2}_0) c in CNF: c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ -p_73 ∨ -b^{73, 2}_2 c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ -p_73 ∨ -b^{73, 2}_1 c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ -p_73 ∨ b^{73, 2}_0 c in DIMACS: 18224 18225 18226 -73 -18227 0 18224 18225 18226 -73 -18228 0 18224 18225 18226 -73 18229 0 c 1+1 --> 2 c (-b^{73, 1}_2 ∧ -b^{73, 1}_1 ∧ b^{73, 1}_0 ∧ p_73) -> (-b^{73, 2}_2 ∧ b^{73, 2}_1 ∧ -b^{73, 2}_0) c in CNF: c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ -p_73 ∨ -b^{73, 2}_2 c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ -p_73 ∨ b^{73, 2}_1 c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ -p_73 ∨ -b^{73, 2}_0 c in DIMACS: 18224 18225 -18226 -73 -18227 0 18224 18225 -18226 -73 18228 0 18224 18225 -18226 -73 -18229 0 c 2+1 --> break c (-b^{73, 1}_2 ∧ b^{73, 1}_1 ∧ -b^{73, 1}_0 ∧ p_73) -> break c in CNF: c b^{73, 1}_2 ∨ -b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ -p_73 ∨ break c in DIMACS: 18224 -18225 18226 -73 1162 0 c 2-1 --> 1 c (-b^{73, 1}_2 ∧ b^{73, 1}_1 ∧ -b^{73, 1}_0 ∧ -p_73) -> (-b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ b^{73, 2}_0) c in CNF: c b^{73, 1}_2 ∨ -b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ p_73 ∨ -b^{73, 2}_2 c b^{73, 1}_2 ∨ -b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ p_73 ∨ -b^{73, 2}_1 c b^{73, 1}_2 ∨ -b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ p_73 ∨ b^{73, 2}_0 c in DIMACS: 18224 -18225 18226 73 -18227 0 18224 -18225 18226 73 -18228 0 18224 -18225 18226 73 18229 0 c 1-1 --> 0 c (-b^{73, 1}_2 ∧ -b^{73, 1}_1 ∧ b^{73, 1}_0 ∧ -p_73) -> (-b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ -b^{73, 2}_0) c in CNF: c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ p_73 ∨ -b^{73, 2}_2 c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ p_73 ∨ -b^{73, 2}_1 c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ p_73 ∨ -b^{73, 2}_0 c in DIMACS: 18224 18225 -18226 73 -18227 0 18224 18225 -18226 73 -18228 0 18224 18225 -18226 73 -18229 0 c 0-1 --> -1 c (-b^{73, 1}_2 ∧ -b^{73, 1}_1 ∧ -b^{73, 1}_0 ∧ -p_73) -> ( b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ b^{73, 2}_0) c in CNF: c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ p_73 ∨ b^{73, 2}_2 c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ p_73 ∨ -b^{73, 2}_1 c b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ p_73 ∨ b^{73, 2}_0 c in DIMACS: 18224 18225 18226 73 18227 0 18224 18225 18226 73 -18228 0 18224 18225 18226 73 18229 0 c -1-1 --> -2 c ( b^{73, 1}_2 ∧ -b^{73, 1}_1 ∧ b^{73, 1}_0 ∧ -p_73) -> ( b^{73, 2}_2 ∧ b^{73, 2}_1 ∧ -b^{73, 2}_0) c in CNF: c -b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ p_73 ∨ b^{73, 2}_2 c -b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ p_73 ∨ b^{73, 2}_1 c -b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ p_73 ∨ -b^{73, 2}_0 c in DIMACS: -18224 18225 -18226 73 18227 0 -18224 18225 -18226 73 18228 0 -18224 18225 -18226 73 -18229 0 c -2-1 --> break c ( b^{73, 1}_2 ∧ b^{73, 1}_1 ∧ -b^{73, 1}_0 ∧ -p_73) -> break c in CNF: c -b^{73, 1}_2 ∨ -b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ p_73 ∨ break c in DIMACS: -18224 -18225 18226 73 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 1}_2 ∧ -b^{73, 1}_1 ∧ -b^{73, 1}_0 ∧ true) c in CNF: c -b^{73, 1}_2 ∨ b^{73, 1}_1 ∨ b^{73, 1}_0 ∨ false c in DIMACS: -18224 18225 18226 0 c 3 does not represent an automaton state. c -(-b^{73, 1}_2 ∧ b^{73, 1}_1 ∧ b^{73, 1}_0 ∧ true) c in CNF: c b^{73, 1}_2 ∨ -b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ false c in DIMACS: 18224 -18225 -18226 0 c -3 does not represent an automaton state. c -( b^{73, 1}_2 ∧ b^{73, 1}_1 ∧ b^{73, 1}_0 ∧ true) c in CNF: c -b^{73, 1}_2 ∨ -b^{73, 1}_1 ∨ -b^{73, 1}_0 ∨ false c in DIMACS: -18224 -18225 -18226 0 c i = 2 c -2+1 --> -1 c ( b^{73, 2}_2 ∧ b^{73, 2}_1 ∧ -b^{73, 2}_0 ∧ p_146) -> ( b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ b^{73, 3}_0) c in CNF: c -b^{73, 2}_2 ∨ -b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ -p_146 ∨ b^{73, 3}_2 c -b^{73, 2}_2 ∨ -b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ -p_146 ∨ -b^{73, 3}_1 c -b^{73, 2}_2 ∨ -b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ -p_146 ∨ b^{73, 3}_0 c in DIMACS: -18227 -18228 18229 -146 18230 0 -18227 -18228 18229 -146 -18231 0 -18227 -18228 18229 -146 18232 0 c -1+1 --> 0 c ( b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ b^{73, 2}_0 ∧ p_146) -> (-b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ -b^{73, 3}_0) c in CNF: c -b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ -p_146 ∨ -b^{73, 3}_2 c -b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ -p_146 ∨ -b^{73, 3}_1 c -b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ -p_146 ∨ -b^{73, 3}_0 c in DIMACS: -18227 18228 -18229 -146 -18230 0 -18227 18228 -18229 -146 -18231 0 -18227 18228 -18229 -146 -18232 0 c 0+1 --> 1 c (-b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ -b^{73, 2}_0 ∧ p_146) -> (-b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ b^{73, 3}_0) c in CNF: c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ -p_146 ∨ -b^{73, 3}_2 c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ -p_146 ∨ -b^{73, 3}_1 c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ -p_146 ∨ b^{73, 3}_0 c in DIMACS: 18227 18228 18229 -146 -18230 0 18227 18228 18229 -146 -18231 0 18227 18228 18229 -146 18232 0 c 1+1 --> 2 c (-b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ b^{73, 2}_0 ∧ p_146) -> (-b^{73, 3}_2 ∧ b^{73, 3}_1 ∧ -b^{73, 3}_0) c in CNF: c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ -p_146 ∨ -b^{73, 3}_2 c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ -p_146 ∨ b^{73, 3}_1 c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ -p_146 ∨ -b^{73, 3}_0 c in DIMACS: 18227 18228 -18229 -146 -18230 0 18227 18228 -18229 -146 18231 0 18227 18228 -18229 -146 -18232 0 c 2+1 --> break c (-b^{73, 2}_2 ∧ b^{73, 2}_1 ∧ -b^{73, 2}_0 ∧ p_146) -> break c in CNF: c b^{73, 2}_2 ∨ -b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ -p_146 ∨ break c in DIMACS: 18227 -18228 18229 -146 1162 0 c 2-1 --> 1 c (-b^{73, 2}_2 ∧ b^{73, 2}_1 ∧ -b^{73, 2}_0 ∧ -p_146) -> (-b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ b^{73, 3}_0) c in CNF: c b^{73, 2}_2 ∨ -b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ p_146 ∨ -b^{73, 3}_2 c b^{73, 2}_2 ∨ -b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ p_146 ∨ -b^{73, 3}_1 c b^{73, 2}_2 ∨ -b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ p_146 ∨ b^{73, 3}_0 c in DIMACS: 18227 -18228 18229 146 -18230 0 18227 -18228 18229 146 -18231 0 18227 -18228 18229 146 18232 0 c 1-1 --> 0 c (-b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ b^{73, 2}_0 ∧ -p_146) -> (-b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ -b^{73, 3}_0) c in CNF: c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ p_146 ∨ -b^{73, 3}_2 c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ p_146 ∨ -b^{73, 3}_1 c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ p_146 ∨ -b^{73, 3}_0 c in DIMACS: 18227 18228 -18229 146 -18230 0 18227 18228 -18229 146 -18231 0 18227 18228 -18229 146 -18232 0 c 0-1 --> -1 c (-b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ -b^{73, 2}_0 ∧ -p_146) -> ( b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ b^{73, 3}_0) c in CNF: c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ p_146 ∨ b^{73, 3}_2 c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ p_146 ∨ -b^{73, 3}_1 c b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ p_146 ∨ b^{73, 3}_0 c in DIMACS: 18227 18228 18229 146 18230 0 18227 18228 18229 146 -18231 0 18227 18228 18229 146 18232 0 c -1-1 --> -2 c ( b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ b^{73, 2}_0 ∧ -p_146) -> ( b^{73, 3}_2 ∧ b^{73, 3}_1 ∧ -b^{73, 3}_0) c in CNF: c -b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ p_146 ∨ b^{73, 3}_2 c -b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ p_146 ∨ b^{73, 3}_1 c -b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ p_146 ∨ -b^{73, 3}_0 c in DIMACS: -18227 18228 -18229 146 18230 0 -18227 18228 -18229 146 18231 0 -18227 18228 -18229 146 -18232 0 c -2-1 --> break c ( b^{73, 2}_2 ∧ b^{73, 2}_1 ∧ -b^{73, 2}_0 ∧ -p_146) -> break c in CNF: c -b^{73, 2}_2 ∨ -b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ p_146 ∨ break c in DIMACS: -18227 -18228 18229 146 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 2}_2 ∧ -b^{73, 2}_1 ∧ -b^{73, 2}_0 ∧ true) c in CNF: c -b^{73, 2}_2 ∨ b^{73, 2}_1 ∨ b^{73, 2}_0 ∨ false c in DIMACS: -18227 18228 18229 0 c 3 does not represent an automaton state. c -(-b^{73, 2}_2 ∧ b^{73, 2}_1 ∧ b^{73, 2}_0 ∧ true) c in CNF: c b^{73, 2}_2 ∨ -b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ false c in DIMACS: 18227 -18228 -18229 0 c -3 does not represent an automaton state. c -( b^{73, 2}_2 ∧ b^{73, 2}_1 ∧ b^{73, 2}_0 ∧ true) c in CNF: c -b^{73, 2}_2 ∨ -b^{73, 2}_1 ∨ -b^{73, 2}_0 ∨ false c in DIMACS: -18227 -18228 -18229 0 c i = 3 c -2+1 --> -1 c ( b^{73, 3}_2 ∧ b^{73, 3}_1 ∧ -b^{73, 3}_0 ∧ p_219) -> ( b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ b^{73, 4}_0) c in CNF: c -b^{73, 3}_2 ∨ -b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ -p_219 ∨ b^{73, 4}_2 c -b^{73, 3}_2 ∨ -b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ -p_219 ∨ -b^{73, 4}_1 c -b^{73, 3}_2 ∨ -b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ -p_219 ∨ b^{73, 4}_0 c in DIMACS: -18230 -18231 18232 -219 18233 0 -18230 -18231 18232 -219 -18234 0 -18230 -18231 18232 -219 18235 0 c -1+1 --> 0 c ( b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ b^{73, 3}_0 ∧ p_219) -> (-b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ -b^{73, 4}_0) c in CNF: c -b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ -p_219 ∨ -b^{73, 4}_2 c -b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ -p_219 ∨ -b^{73, 4}_1 c -b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ -p_219 ∨ -b^{73, 4}_0 c in DIMACS: -18230 18231 -18232 -219 -18233 0 -18230 18231 -18232 -219 -18234 0 -18230 18231 -18232 -219 -18235 0 c 0+1 --> 1 c (-b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ -b^{73, 3}_0 ∧ p_219) -> (-b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ b^{73, 4}_0) c in CNF: c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ -p_219 ∨ -b^{73, 4}_2 c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ -p_219 ∨ -b^{73, 4}_1 c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ -p_219 ∨ b^{73, 4}_0 c in DIMACS: 18230 18231 18232 -219 -18233 0 18230 18231 18232 -219 -18234 0 18230 18231 18232 -219 18235 0 c 1+1 --> 2 c (-b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ b^{73, 3}_0 ∧ p_219) -> (-b^{73, 4}_2 ∧ b^{73, 4}_1 ∧ -b^{73, 4}_0) c in CNF: c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ -p_219 ∨ -b^{73, 4}_2 c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ -p_219 ∨ b^{73, 4}_1 c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ -p_219 ∨ -b^{73, 4}_0 c in DIMACS: 18230 18231 -18232 -219 -18233 0 18230 18231 -18232 -219 18234 0 18230 18231 -18232 -219 -18235 0 c 2+1 --> break c (-b^{73, 3}_2 ∧ b^{73, 3}_1 ∧ -b^{73, 3}_0 ∧ p_219) -> break c in CNF: c b^{73, 3}_2 ∨ -b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ -p_219 ∨ break c in DIMACS: 18230 -18231 18232 -219 1162 0 c 2-1 --> 1 c (-b^{73, 3}_2 ∧ b^{73, 3}_1 ∧ -b^{73, 3}_0 ∧ -p_219) -> (-b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ b^{73, 4}_0) c in CNF: c b^{73, 3}_2 ∨ -b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ p_219 ∨ -b^{73, 4}_2 c b^{73, 3}_2 ∨ -b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ p_219 ∨ -b^{73, 4}_1 c b^{73, 3}_2 ∨ -b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ p_219 ∨ b^{73, 4}_0 c in DIMACS: 18230 -18231 18232 219 -18233 0 18230 -18231 18232 219 -18234 0 18230 -18231 18232 219 18235 0 c 1-1 --> 0 c (-b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ b^{73, 3}_0 ∧ -p_219) -> (-b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ -b^{73, 4}_0) c in CNF: c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ p_219 ∨ -b^{73, 4}_2 c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ p_219 ∨ -b^{73, 4}_1 c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ p_219 ∨ -b^{73, 4}_0 c in DIMACS: 18230 18231 -18232 219 -18233 0 18230 18231 -18232 219 -18234 0 18230 18231 -18232 219 -18235 0 c 0-1 --> -1 c (-b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ -b^{73, 3}_0 ∧ -p_219) -> ( b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ b^{73, 4}_0) c in CNF: c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ p_219 ∨ b^{73, 4}_2 c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ p_219 ∨ -b^{73, 4}_1 c b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ p_219 ∨ b^{73, 4}_0 c in DIMACS: 18230 18231 18232 219 18233 0 18230 18231 18232 219 -18234 0 18230 18231 18232 219 18235 0 c -1-1 --> -2 c ( b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ b^{73, 3}_0 ∧ -p_219) -> ( b^{73, 4}_2 ∧ b^{73, 4}_1 ∧ -b^{73, 4}_0) c in CNF: c -b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ p_219 ∨ b^{73, 4}_2 c -b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ p_219 ∨ b^{73, 4}_1 c -b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ p_219 ∨ -b^{73, 4}_0 c in DIMACS: -18230 18231 -18232 219 18233 0 -18230 18231 -18232 219 18234 0 -18230 18231 -18232 219 -18235 0 c -2-1 --> break c ( b^{73, 3}_2 ∧ b^{73, 3}_1 ∧ -b^{73, 3}_0 ∧ -p_219) -> break c in CNF: c -b^{73, 3}_2 ∨ -b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ p_219 ∨ break c in DIMACS: -18230 -18231 18232 219 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 3}_2 ∧ -b^{73, 3}_1 ∧ -b^{73, 3}_0 ∧ true) c in CNF: c -b^{73, 3}_2 ∨ b^{73, 3}_1 ∨ b^{73, 3}_0 ∨ false c in DIMACS: -18230 18231 18232 0 c 3 does not represent an automaton state. c -(-b^{73, 3}_2 ∧ b^{73, 3}_1 ∧ b^{73, 3}_0 ∧ true) c in CNF: c b^{73, 3}_2 ∨ -b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ false c in DIMACS: 18230 -18231 -18232 0 c -3 does not represent an automaton state. c -( b^{73, 3}_2 ∧ b^{73, 3}_1 ∧ b^{73, 3}_0 ∧ true) c in CNF: c -b^{73, 3}_2 ∨ -b^{73, 3}_1 ∨ -b^{73, 3}_0 ∨ false c in DIMACS: -18230 -18231 -18232 0 c i = 4 c -2+1 --> -1 c ( b^{73, 4}_2 ∧ b^{73, 4}_1 ∧ -b^{73, 4}_0 ∧ p_292) -> ( b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ b^{73, 5}_0) c in CNF: c -b^{73, 4}_2 ∨ -b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ -p_292 ∨ b^{73, 5}_2 c -b^{73, 4}_2 ∨ -b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ -p_292 ∨ -b^{73, 5}_1 c -b^{73, 4}_2 ∨ -b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ -p_292 ∨ b^{73, 5}_0 c in DIMACS: -18233 -18234 18235 -292 18236 0 -18233 -18234 18235 -292 -18237 0 -18233 -18234 18235 -292 18238 0 c -1+1 --> 0 c ( b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ b^{73, 4}_0 ∧ p_292) -> (-b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ -b^{73, 5}_0) c in CNF: c -b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ -p_292 ∨ -b^{73, 5}_2 c -b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ -p_292 ∨ -b^{73, 5}_1 c -b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ -p_292 ∨ -b^{73, 5}_0 c in DIMACS: -18233 18234 -18235 -292 -18236 0 -18233 18234 -18235 -292 -18237 0 -18233 18234 -18235 -292 -18238 0 c 0+1 --> 1 c (-b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ -b^{73, 4}_0 ∧ p_292) -> (-b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ b^{73, 5}_0) c in CNF: c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ -p_292 ∨ -b^{73, 5}_2 c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ -p_292 ∨ -b^{73, 5}_1 c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ -p_292 ∨ b^{73, 5}_0 c in DIMACS: 18233 18234 18235 -292 -18236 0 18233 18234 18235 -292 -18237 0 18233 18234 18235 -292 18238 0 c 1+1 --> 2 c (-b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ b^{73, 4}_0 ∧ p_292) -> (-b^{73, 5}_2 ∧ b^{73, 5}_1 ∧ -b^{73, 5}_0) c in CNF: c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ -p_292 ∨ -b^{73, 5}_2 c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ -p_292 ∨ b^{73, 5}_1 c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ -p_292 ∨ -b^{73, 5}_0 c in DIMACS: 18233 18234 -18235 -292 -18236 0 18233 18234 -18235 -292 18237 0 18233 18234 -18235 -292 -18238 0 c 2+1 --> break c (-b^{73, 4}_2 ∧ b^{73, 4}_1 ∧ -b^{73, 4}_0 ∧ p_292) -> break c in CNF: c b^{73, 4}_2 ∨ -b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ -p_292 ∨ break c in DIMACS: 18233 -18234 18235 -292 1162 0 c 2-1 --> 1 c (-b^{73, 4}_2 ∧ b^{73, 4}_1 ∧ -b^{73, 4}_0 ∧ -p_292) -> (-b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ b^{73, 5}_0) c in CNF: c b^{73, 4}_2 ∨ -b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ p_292 ∨ -b^{73, 5}_2 c b^{73, 4}_2 ∨ -b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ p_292 ∨ -b^{73, 5}_1 c b^{73, 4}_2 ∨ -b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ p_292 ∨ b^{73, 5}_0 c in DIMACS: 18233 -18234 18235 292 -18236 0 18233 -18234 18235 292 -18237 0 18233 -18234 18235 292 18238 0 c 1-1 --> 0 c (-b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ b^{73, 4}_0 ∧ -p_292) -> (-b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ -b^{73, 5}_0) c in CNF: c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ p_292 ∨ -b^{73, 5}_2 c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ p_292 ∨ -b^{73, 5}_1 c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ p_292 ∨ -b^{73, 5}_0 c in DIMACS: 18233 18234 -18235 292 -18236 0 18233 18234 -18235 292 -18237 0 18233 18234 -18235 292 -18238 0 c 0-1 --> -1 c (-b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ -b^{73, 4}_0 ∧ -p_292) -> ( b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ b^{73, 5}_0) c in CNF: c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ p_292 ∨ b^{73, 5}_2 c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ p_292 ∨ -b^{73, 5}_1 c b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ p_292 ∨ b^{73, 5}_0 c in DIMACS: 18233 18234 18235 292 18236 0 18233 18234 18235 292 -18237 0 18233 18234 18235 292 18238 0 c -1-1 --> -2 c ( b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ b^{73, 4}_0 ∧ -p_292) -> ( b^{73, 5}_2 ∧ b^{73, 5}_1 ∧ -b^{73, 5}_0) c in CNF: c -b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ p_292 ∨ b^{73, 5}_2 c -b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ p_292 ∨ b^{73, 5}_1 c -b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ p_292 ∨ -b^{73, 5}_0 c in DIMACS: -18233 18234 -18235 292 18236 0 -18233 18234 -18235 292 18237 0 -18233 18234 -18235 292 -18238 0 c -2-1 --> break c ( b^{73, 4}_2 ∧ b^{73, 4}_1 ∧ -b^{73, 4}_0 ∧ -p_292) -> break c in CNF: c -b^{73, 4}_2 ∨ -b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ p_292 ∨ break c in DIMACS: -18233 -18234 18235 292 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 4}_2 ∧ -b^{73, 4}_1 ∧ -b^{73, 4}_0 ∧ true) c in CNF: c -b^{73, 4}_2 ∨ b^{73, 4}_1 ∨ b^{73, 4}_0 ∨ false c in DIMACS: -18233 18234 18235 0 c 3 does not represent an automaton state. c -(-b^{73, 4}_2 ∧ b^{73, 4}_1 ∧ b^{73, 4}_0 ∧ true) c in CNF: c b^{73, 4}_2 ∨ -b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ false c in DIMACS: 18233 -18234 -18235 0 c -3 does not represent an automaton state. c -( b^{73, 4}_2 ∧ b^{73, 4}_1 ∧ b^{73, 4}_0 ∧ true) c in CNF: c -b^{73, 4}_2 ∨ -b^{73, 4}_1 ∨ -b^{73, 4}_0 ∨ false c in DIMACS: -18233 -18234 -18235 0 c i = 5 c -2+1 --> -1 c ( b^{73, 5}_2 ∧ b^{73, 5}_1 ∧ -b^{73, 5}_0 ∧ p_365) -> ( b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ b^{73, 6}_0) c in CNF: c -b^{73, 5}_2 ∨ -b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ -p_365 ∨ b^{73, 6}_2 c -b^{73, 5}_2 ∨ -b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ -p_365 ∨ -b^{73, 6}_1 c -b^{73, 5}_2 ∨ -b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ -p_365 ∨ b^{73, 6}_0 c in DIMACS: -18236 -18237 18238 -365 18239 0 -18236 -18237 18238 -365 -18240 0 -18236 -18237 18238 -365 18241 0 c -1+1 --> 0 c ( b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ b^{73, 5}_0 ∧ p_365) -> (-b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ -b^{73, 6}_0) c in CNF: c -b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ -p_365 ∨ -b^{73, 6}_2 c -b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ -p_365 ∨ -b^{73, 6}_1 c -b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ -p_365 ∨ -b^{73, 6}_0 c in DIMACS: -18236 18237 -18238 -365 -18239 0 -18236 18237 -18238 -365 -18240 0 -18236 18237 -18238 -365 -18241 0 c 0+1 --> 1 c (-b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ -b^{73, 5}_0 ∧ p_365) -> (-b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ b^{73, 6}_0) c in CNF: c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ -p_365 ∨ -b^{73, 6}_2 c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ -p_365 ∨ -b^{73, 6}_1 c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ -p_365 ∨ b^{73, 6}_0 c in DIMACS: 18236 18237 18238 -365 -18239 0 18236 18237 18238 -365 -18240 0 18236 18237 18238 -365 18241 0 c 1+1 --> 2 c (-b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ b^{73, 5}_0 ∧ p_365) -> (-b^{73, 6}_2 ∧ b^{73, 6}_1 ∧ -b^{73, 6}_0) c in CNF: c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ -p_365 ∨ -b^{73, 6}_2 c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ -p_365 ∨ b^{73, 6}_1 c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ -p_365 ∨ -b^{73, 6}_0 c in DIMACS: 18236 18237 -18238 -365 -18239 0 18236 18237 -18238 -365 18240 0 18236 18237 -18238 -365 -18241 0 c 2+1 --> break c (-b^{73, 5}_2 ∧ b^{73, 5}_1 ∧ -b^{73, 5}_0 ∧ p_365) -> break c in CNF: c b^{73, 5}_2 ∨ -b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ -p_365 ∨ break c in DIMACS: 18236 -18237 18238 -365 1162 0 c 2-1 --> 1 c (-b^{73, 5}_2 ∧ b^{73, 5}_1 ∧ -b^{73, 5}_0 ∧ -p_365) -> (-b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ b^{73, 6}_0) c in CNF: c b^{73, 5}_2 ∨ -b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ p_365 ∨ -b^{73, 6}_2 c b^{73, 5}_2 ∨ -b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ p_365 ∨ -b^{73, 6}_1 c b^{73, 5}_2 ∨ -b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ p_365 ∨ b^{73, 6}_0 c in DIMACS: 18236 -18237 18238 365 -18239 0 18236 -18237 18238 365 -18240 0 18236 -18237 18238 365 18241 0 c 1-1 --> 0 c (-b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ b^{73, 5}_0 ∧ -p_365) -> (-b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ -b^{73, 6}_0) c in CNF: c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ p_365 ∨ -b^{73, 6}_2 c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ p_365 ∨ -b^{73, 6}_1 c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ p_365 ∨ -b^{73, 6}_0 c in DIMACS: 18236 18237 -18238 365 -18239 0 18236 18237 -18238 365 -18240 0 18236 18237 -18238 365 -18241 0 c 0-1 --> -1 c (-b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ -b^{73, 5}_0 ∧ -p_365) -> ( b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ b^{73, 6}_0) c in CNF: c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ p_365 ∨ b^{73, 6}_2 c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ p_365 ∨ -b^{73, 6}_1 c b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ p_365 ∨ b^{73, 6}_0 c in DIMACS: 18236 18237 18238 365 18239 0 18236 18237 18238 365 -18240 0 18236 18237 18238 365 18241 0 c -1-1 --> -2 c ( b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ b^{73, 5}_0 ∧ -p_365) -> ( b^{73, 6}_2 ∧ b^{73, 6}_1 ∧ -b^{73, 6}_0) c in CNF: c -b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ p_365 ∨ b^{73, 6}_2 c -b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ p_365 ∨ b^{73, 6}_1 c -b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ p_365 ∨ -b^{73, 6}_0 c in DIMACS: -18236 18237 -18238 365 18239 0 -18236 18237 -18238 365 18240 0 -18236 18237 -18238 365 -18241 0 c -2-1 --> break c ( b^{73, 5}_2 ∧ b^{73, 5}_1 ∧ -b^{73, 5}_0 ∧ -p_365) -> break c in CNF: c -b^{73, 5}_2 ∨ -b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ p_365 ∨ break c in DIMACS: -18236 -18237 18238 365 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 5}_2 ∧ -b^{73, 5}_1 ∧ -b^{73, 5}_0 ∧ true) c in CNF: c -b^{73, 5}_2 ∨ b^{73, 5}_1 ∨ b^{73, 5}_0 ∨ false c in DIMACS: -18236 18237 18238 0 c 3 does not represent an automaton state. c -(-b^{73, 5}_2 ∧ b^{73, 5}_1 ∧ b^{73, 5}_0 ∧ true) c in CNF: c b^{73, 5}_2 ∨ -b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ false c in DIMACS: 18236 -18237 -18238 0 c -3 does not represent an automaton state. c -( b^{73, 5}_2 ∧ b^{73, 5}_1 ∧ b^{73, 5}_0 ∧ true) c in CNF: c -b^{73, 5}_2 ∨ -b^{73, 5}_1 ∨ -b^{73, 5}_0 ∨ false c in DIMACS: -18236 -18237 -18238 0 c i = 6 c -2+1 --> -1 c ( b^{73, 6}_2 ∧ b^{73, 6}_1 ∧ -b^{73, 6}_0 ∧ p_438) -> ( b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ b^{73, 7}_0) c in CNF: c -b^{73, 6}_2 ∨ -b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ -p_438 ∨ b^{73, 7}_2 c -b^{73, 6}_2 ∨ -b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ -p_438 ∨ -b^{73, 7}_1 c -b^{73, 6}_2 ∨ -b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ -p_438 ∨ b^{73, 7}_0 c in DIMACS: -18239 -18240 18241 -438 18242 0 -18239 -18240 18241 -438 -18243 0 -18239 -18240 18241 -438 18244 0 c -1+1 --> 0 c ( b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ b^{73, 6}_0 ∧ p_438) -> (-b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ -b^{73, 7}_0) c in CNF: c -b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ -p_438 ∨ -b^{73, 7}_2 c -b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ -p_438 ∨ -b^{73, 7}_1 c -b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ -p_438 ∨ -b^{73, 7}_0 c in DIMACS: -18239 18240 -18241 -438 -18242 0 -18239 18240 -18241 -438 -18243 0 -18239 18240 -18241 -438 -18244 0 c 0+1 --> 1 c (-b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ -b^{73, 6}_0 ∧ p_438) -> (-b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ b^{73, 7}_0) c in CNF: c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ -p_438 ∨ -b^{73, 7}_2 c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ -p_438 ∨ -b^{73, 7}_1 c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ -p_438 ∨ b^{73, 7}_0 c in DIMACS: 18239 18240 18241 -438 -18242 0 18239 18240 18241 -438 -18243 0 18239 18240 18241 -438 18244 0 c 1+1 --> 2 c (-b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ b^{73, 6}_0 ∧ p_438) -> (-b^{73, 7}_2 ∧ b^{73, 7}_1 ∧ -b^{73, 7}_0) c in CNF: c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ -p_438 ∨ -b^{73, 7}_2 c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ -p_438 ∨ b^{73, 7}_1 c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ -p_438 ∨ -b^{73, 7}_0 c in DIMACS: 18239 18240 -18241 -438 -18242 0 18239 18240 -18241 -438 18243 0 18239 18240 -18241 -438 -18244 0 c 2+1 --> break c (-b^{73, 6}_2 ∧ b^{73, 6}_1 ∧ -b^{73, 6}_0 ∧ p_438) -> break c in CNF: c b^{73, 6}_2 ∨ -b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ -p_438 ∨ break c in DIMACS: 18239 -18240 18241 -438 1162 0 c 2-1 --> 1 c (-b^{73, 6}_2 ∧ b^{73, 6}_1 ∧ -b^{73, 6}_0 ∧ -p_438) -> (-b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ b^{73, 7}_0) c in CNF: c b^{73, 6}_2 ∨ -b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ p_438 ∨ -b^{73, 7}_2 c b^{73, 6}_2 ∨ -b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ p_438 ∨ -b^{73, 7}_1 c b^{73, 6}_2 ∨ -b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ p_438 ∨ b^{73, 7}_0 c in DIMACS: 18239 -18240 18241 438 -18242 0 18239 -18240 18241 438 -18243 0 18239 -18240 18241 438 18244 0 c 1-1 --> 0 c (-b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ b^{73, 6}_0 ∧ -p_438) -> (-b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ -b^{73, 7}_0) c in CNF: c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ p_438 ∨ -b^{73, 7}_2 c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ p_438 ∨ -b^{73, 7}_1 c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ p_438 ∨ -b^{73, 7}_0 c in DIMACS: 18239 18240 -18241 438 -18242 0 18239 18240 -18241 438 -18243 0 18239 18240 -18241 438 -18244 0 c 0-1 --> -1 c (-b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ -b^{73, 6}_0 ∧ -p_438) -> ( b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ b^{73, 7}_0) c in CNF: c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ p_438 ∨ b^{73, 7}_2 c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ p_438 ∨ -b^{73, 7}_1 c b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ p_438 ∨ b^{73, 7}_0 c in DIMACS: 18239 18240 18241 438 18242 0 18239 18240 18241 438 -18243 0 18239 18240 18241 438 18244 0 c -1-1 --> -2 c ( b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ b^{73, 6}_0 ∧ -p_438) -> ( b^{73, 7}_2 ∧ b^{73, 7}_1 ∧ -b^{73, 7}_0) c in CNF: c -b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ p_438 ∨ b^{73, 7}_2 c -b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ p_438 ∨ b^{73, 7}_1 c -b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ p_438 ∨ -b^{73, 7}_0 c in DIMACS: -18239 18240 -18241 438 18242 0 -18239 18240 -18241 438 18243 0 -18239 18240 -18241 438 -18244 0 c -2-1 --> break c ( b^{73, 6}_2 ∧ b^{73, 6}_1 ∧ -b^{73, 6}_0 ∧ -p_438) -> break c in CNF: c -b^{73, 6}_2 ∨ -b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ p_438 ∨ break c in DIMACS: -18239 -18240 18241 438 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 6}_2 ∧ -b^{73, 6}_1 ∧ -b^{73, 6}_0 ∧ true) c in CNF: c -b^{73, 6}_2 ∨ b^{73, 6}_1 ∨ b^{73, 6}_0 ∨ false c in DIMACS: -18239 18240 18241 0 c 3 does not represent an automaton state. c -(-b^{73, 6}_2 ∧ b^{73, 6}_1 ∧ b^{73, 6}_0 ∧ true) c in CNF: c b^{73, 6}_2 ∨ -b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ false c in DIMACS: 18239 -18240 -18241 0 c -3 does not represent an automaton state. c -( b^{73, 6}_2 ∧ b^{73, 6}_1 ∧ b^{73, 6}_0 ∧ true) c in CNF: c -b^{73, 6}_2 ∨ -b^{73, 6}_1 ∨ -b^{73, 6}_0 ∨ false c in DIMACS: -18239 -18240 -18241 0 c i = 7 c -2+1 --> -1 c ( b^{73, 7}_2 ∧ b^{73, 7}_1 ∧ -b^{73, 7}_0 ∧ p_511) -> ( b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ b^{73, 8}_0) c in CNF: c -b^{73, 7}_2 ∨ -b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ -p_511 ∨ b^{73, 8}_2 c -b^{73, 7}_2 ∨ -b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ -p_511 ∨ -b^{73, 8}_1 c -b^{73, 7}_2 ∨ -b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ -p_511 ∨ b^{73, 8}_0 c in DIMACS: -18242 -18243 18244 -511 18245 0 -18242 -18243 18244 -511 -18246 0 -18242 -18243 18244 -511 18247 0 c -1+1 --> 0 c ( b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ b^{73, 7}_0 ∧ p_511) -> (-b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ -b^{73, 8}_0) c in CNF: c -b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ -p_511 ∨ -b^{73, 8}_2 c -b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ -p_511 ∨ -b^{73, 8}_1 c -b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ -p_511 ∨ -b^{73, 8}_0 c in DIMACS: -18242 18243 -18244 -511 -18245 0 -18242 18243 -18244 -511 -18246 0 -18242 18243 -18244 -511 -18247 0 c 0+1 --> 1 c (-b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ -b^{73, 7}_0 ∧ p_511) -> (-b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ b^{73, 8}_0) c in CNF: c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ -p_511 ∨ -b^{73, 8}_2 c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ -p_511 ∨ -b^{73, 8}_1 c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ -p_511 ∨ b^{73, 8}_0 c in DIMACS: 18242 18243 18244 -511 -18245 0 18242 18243 18244 -511 -18246 0 18242 18243 18244 -511 18247 0 c 1+1 --> 2 c (-b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ b^{73, 7}_0 ∧ p_511) -> (-b^{73, 8}_2 ∧ b^{73, 8}_1 ∧ -b^{73, 8}_0) c in CNF: c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ -p_511 ∨ -b^{73, 8}_2 c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ -p_511 ∨ b^{73, 8}_1 c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ -p_511 ∨ -b^{73, 8}_0 c in DIMACS: 18242 18243 -18244 -511 -18245 0 18242 18243 -18244 -511 18246 0 18242 18243 -18244 -511 -18247 0 c 2+1 --> break c (-b^{73, 7}_2 ∧ b^{73, 7}_1 ∧ -b^{73, 7}_0 ∧ p_511) -> break c in CNF: c b^{73, 7}_2 ∨ -b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ -p_511 ∨ break c in DIMACS: 18242 -18243 18244 -511 1162 0 c 2-1 --> 1 c (-b^{73, 7}_2 ∧ b^{73, 7}_1 ∧ -b^{73, 7}_0 ∧ -p_511) -> (-b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ b^{73, 8}_0) c in CNF: c b^{73, 7}_2 ∨ -b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ p_511 ∨ -b^{73, 8}_2 c b^{73, 7}_2 ∨ -b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ p_511 ∨ -b^{73, 8}_1 c b^{73, 7}_2 ∨ -b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ p_511 ∨ b^{73, 8}_0 c in DIMACS: 18242 -18243 18244 511 -18245 0 18242 -18243 18244 511 -18246 0 18242 -18243 18244 511 18247 0 c 1-1 --> 0 c (-b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ b^{73, 7}_0 ∧ -p_511) -> (-b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ -b^{73, 8}_0) c in CNF: c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ p_511 ∨ -b^{73, 8}_2 c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ p_511 ∨ -b^{73, 8}_1 c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ p_511 ∨ -b^{73, 8}_0 c in DIMACS: 18242 18243 -18244 511 -18245 0 18242 18243 -18244 511 -18246 0 18242 18243 -18244 511 -18247 0 c 0-1 --> -1 c (-b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ -b^{73, 7}_0 ∧ -p_511) -> ( b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ b^{73, 8}_0) c in CNF: c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ p_511 ∨ b^{73, 8}_2 c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ p_511 ∨ -b^{73, 8}_1 c b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ p_511 ∨ b^{73, 8}_0 c in DIMACS: 18242 18243 18244 511 18245 0 18242 18243 18244 511 -18246 0 18242 18243 18244 511 18247 0 c -1-1 --> -2 c ( b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ b^{73, 7}_0 ∧ -p_511) -> ( b^{73, 8}_2 ∧ b^{73, 8}_1 ∧ -b^{73, 8}_0) c in CNF: c -b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ p_511 ∨ b^{73, 8}_2 c -b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ p_511 ∨ b^{73, 8}_1 c -b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ p_511 ∨ -b^{73, 8}_0 c in DIMACS: -18242 18243 -18244 511 18245 0 -18242 18243 -18244 511 18246 0 -18242 18243 -18244 511 -18247 0 c -2-1 --> break c ( b^{73, 7}_2 ∧ b^{73, 7}_1 ∧ -b^{73, 7}_0 ∧ -p_511) -> break c in CNF: c -b^{73, 7}_2 ∨ -b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ p_511 ∨ break c in DIMACS: -18242 -18243 18244 511 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 7}_2 ∧ -b^{73, 7}_1 ∧ -b^{73, 7}_0 ∧ true) c in CNF: c -b^{73, 7}_2 ∨ b^{73, 7}_1 ∨ b^{73, 7}_0 ∨ false c in DIMACS: -18242 18243 18244 0 c 3 does not represent an automaton state. c -(-b^{73, 7}_2 ∧ b^{73, 7}_1 ∧ b^{73, 7}_0 ∧ true) c in CNF: c b^{73, 7}_2 ∨ -b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ false c in DIMACS: 18242 -18243 -18244 0 c -3 does not represent an automaton state. c -( b^{73, 7}_2 ∧ b^{73, 7}_1 ∧ b^{73, 7}_0 ∧ true) c in CNF: c -b^{73, 7}_2 ∨ -b^{73, 7}_1 ∨ -b^{73, 7}_0 ∨ false c in DIMACS: -18242 -18243 -18244 0 c i = 8 c -2+1 --> -1 c ( b^{73, 8}_2 ∧ b^{73, 8}_1 ∧ -b^{73, 8}_0 ∧ p_584) -> ( b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ b^{73, 9}_0) c in CNF: c -b^{73, 8}_2 ∨ -b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ -p_584 ∨ b^{73, 9}_2 c -b^{73, 8}_2 ∨ -b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ -p_584 ∨ -b^{73, 9}_1 c -b^{73, 8}_2 ∨ -b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ -p_584 ∨ b^{73, 9}_0 c in DIMACS: -18245 -18246 18247 -584 18248 0 -18245 -18246 18247 -584 -18249 0 -18245 -18246 18247 -584 18250 0 c -1+1 --> 0 c ( b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ b^{73, 8}_0 ∧ p_584) -> (-b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ -b^{73, 9}_0) c in CNF: c -b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ -p_584 ∨ -b^{73, 9}_2 c -b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ -p_584 ∨ -b^{73, 9}_1 c -b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ -p_584 ∨ -b^{73, 9}_0 c in DIMACS: -18245 18246 -18247 -584 -18248 0 -18245 18246 -18247 -584 -18249 0 -18245 18246 -18247 -584 -18250 0 c 0+1 --> 1 c (-b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ -b^{73, 8}_0 ∧ p_584) -> (-b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ b^{73, 9}_0) c in CNF: c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ -p_584 ∨ -b^{73, 9}_2 c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ -p_584 ∨ -b^{73, 9}_1 c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ -p_584 ∨ b^{73, 9}_0 c in DIMACS: 18245 18246 18247 -584 -18248 0 18245 18246 18247 -584 -18249 0 18245 18246 18247 -584 18250 0 c 1+1 --> 2 c (-b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ b^{73, 8}_0 ∧ p_584) -> (-b^{73, 9}_2 ∧ b^{73, 9}_1 ∧ -b^{73, 9}_0) c in CNF: c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ -p_584 ∨ -b^{73, 9}_2 c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ -p_584 ∨ b^{73, 9}_1 c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ -p_584 ∨ -b^{73, 9}_0 c in DIMACS: 18245 18246 -18247 -584 -18248 0 18245 18246 -18247 -584 18249 0 18245 18246 -18247 -584 -18250 0 c 2+1 --> break c (-b^{73, 8}_2 ∧ b^{73, 8}_1 ∧ -b^{73, 8}_0 ∧ p_584) -> break c in CNF: c b^{73, 8}_2 ∨ -b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ -p_584 ∨ break c in DIMACS: 18245 -18246 18247 -584 1162 0 c 2-1 --> 1 c (-b^{73, 8}_2 ∧ b^{73, 8}_1 ∧ -b^{73, 8}_0 ∧ -p_584) -> (-b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ b^{73, 9}_0) c in CNF: c b^{73, 8}_2 ∨ -b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ p_584 ∨ -b^{73, 9}_2 c b^{73, 8}_2 ∨ -b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ p_584 ∨ -b^{73, 9}_1 c b^{73, 8}_2 ∨ -b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ p_584 ∨ b^{73, 9}_0 c in DIMACS: 18245 -18246 18247 584 -18248 0 18245 -18246 18247 584 -18249 0 18245 -18246 18247 584 18250 0 c 1-1 --> 0 c (-b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ b^{73, 8}_0 ∧ -p_584) -> (-b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ -b^{73, 9}_0) c in CNF: c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ p_584 ∨ -b^{73, 9}_2 c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ p_584 ∨ -b^{73, 9}_1 c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ p_584 ∨ -b^{73, 9}_0 c in DIMACS: 18245 18246 -18247 584 -18248 0 18245 18246 -18247 584 -18249 0 18245 18246 -18247 584 -18250 0 c 0-1 --> -1 c (-b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ -b^{73, 8}_0 ∧ -p_584) -> ( b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ b^{73, 9}_0) c in CNF: c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ p_584 ∨ b^{73, 9}_2 c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ p_584 ∨ -b^{73, 9}_1 c b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ p_584 ∨ b^{73, 9}_0 c in DIMACS: 18245 18246 18247 584 18248 0 18245 18246 18247 584 -18249 0 18245 18246 18247 584 18250 0 c -1-1 --> -2 c ( b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ b^{73, 8}_0 ∧ -p_584) -> ( b^{73, 9}_2 ∧ b^{73, 9}_1 ∧ -b^{73, 9}_0) c in CNF: c -b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ p_584 ∨ b^{73, 9}_2 c -b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ p_584 ∨ b^{73, 9}_1 c -b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ p_584 ∨ -b^{73, 9}_0 c in DIMACS: -18245 18246 -18247 584 18248 0 -18245 18246 -18247 584 18249 0 -18245 18246 -18247 584 -18250 0 c -2-1 --> break c ( b^{73, 8}_2 ∧ b^{73, 8}_1 ∧ -b^{73, 8}_0 ∧ -p_584) -> break c in CNF: c -b^{73, 8}_2 ∨ -b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ p_584 ∨ break c in DIMACS: -18245 -18246 18247 584 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 8}_2 ∧ -b^{73, 8}_1 ∧ -b^{73, 8}_0 ∧ true) c in CNF: c -b^{73, 8}_2 ∨ b^{73, 8}_1 ∨ b^{73, 8}_0 ∨ false c in DIMACS: -18245 18246 18247 0 c 3 does not represent an automaton state. c -(-b^{73, 8}_2 ∧ b^{73, 8}_1 ∧ b^{73, 8}_0 ∧ true) c in CNF: c b^{73, 8}_2 ∨ -b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ false c in DIMACS: 18245 -18246 -18247 0 c -3 does not represent an automaton state. c -( b^{73, 8}_2 ∧ b^{73, 8}_1 ∧ b^{73, 8}_0 ∧ true) c in CNF: c -b^{73, 8}_2 ∨ -b^{73, 8}_1 ∨ -b^{73, 8}_0 ∨ false c in DIMACS: -18245 -18246 -18247 0 c i = 9 c -2+1 --> -1 c ( b^{73, 9}_2 ∧ b^{73, 9}_1 ∧ -b^{73, 9}_0 ∧ p_657) -> ( b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ b^{73, 10}_0) c in CNF: c -b^{73, 9}_2 ∨ -b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ -p_657 ∨ b^{73, 10}_2 c -b^{73, 9}_2 ∨ -b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ -p_657 ∨ -b^{73, 10}_1 c -b^{73, 9}_2 ∨ -b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ -p_657 ∨ b^{73, 10}_0 c in DIMACS: -18248 -18249 18250 -657 18251 0 -18248 -18249 18250 -657 -18252 0 -18248 -18249 18250 -657 18253 0 c -1+1 --> 0 c ( b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ b^{73, 9}_0 ∧ p_657) -> (-b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ -b^{73, 10}_0) c in CNF: c -b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ -p_657 ∨ -b^{73, 10}_2 c -b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ -p_657 ∨ -b^{73, 10}_1 c -b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ -p_657 ∨ -b^{73, 10}_0 c in DIMACS: -18248 18249 -18250 -657 -18251 0 -18248 18249 -18250 -657 -18252 0 -18248 18249 -18250 -657 -18253 0 c 0+1 --> 1 c (-b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ -b^{73, 9}_0 ∧ p_657) -> (-b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ b^{73, 10}_0) c in CNF: c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ -p_657 ∨ -b^{73, 10}_2 c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ -p_657 ∨ -b^{73, 10}_1 c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ -p_657 ∨ b^{73, 10}_0 c in DIMACS: 18248 18249 18250 -657 -18251 0 18248 18249 18250 -657 -18252 0 18248 18249 18250 -657 18253 0 c 1+1 --> 2 c (-b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ b^{73, 9}_0 ∧ p_657) -> (-b^{73, 10}_2 ∧ b^{73, 10}_1 ∧ -b^{73, 10}_0) c in CNF: c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ -p_657 ∨ -b^{73, 10}_2 c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ -p_657 ∨ b^{73, 10}_1 c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ -p_657 ∨ -b^{73, 10}_0 c in DIMACS: 18248 18249 -18250 -657 -18251 0 18248 18249 -18250 -657 18252 0 18248 18249 -18250 -657 -18253 0 c 2+1 --> break c (-b^{73, 9}_2 ∧ b^{73, 9}_1 ∧ -b^{73, 9}_0 ∧ p_657) -> break c in CNF: c b^{73, 9}_2 ∨ -b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ -p_657 ∨ break c in DIMACS: 18248 -18249 18250 -657 1162 0 c 2-1 --> 1 c (-b^{73, 9}_2 ∧ b^{73, 9}_1 ∧ -b^{73, 9}_0 ∧ -p_657) -> (-b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ b^{73, 10}_0) c in CNF: c b^{73, 9}_2 ∨ -b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ p_657 ∨ -b^{73, 10}_2 c b^{73, 9}_2 ∨ -b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ p_657 ∨ -b^{73, 10}_1 c b^{73, 9}_2 ∨ -b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ p_657 ∨ b^{73, 10}_0 c in DIMACS: 18248 -18249 18250 657 -18251 0 18248 -18249 18250 657 -18252 0 18248 -18249 18250 657 18253 0 c 1-1 --> 0 c (-b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ b^{73, 9}_0 ∧ -p_657) -> (-b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ -b^{73, 10}_0) c in CNF: c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ p_657 ∨ -b^{73, 10}_2 c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ p_657 ∨ -b^{73, 10}_1 c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ p_657 ∨ -b^{73, 10}_0 c in DIMACS: 18248 18249 -18250 657 -18251 0 18248 18249 -18250 657 -18252 0 18248 18249 -18250 657 -18253 0 c 0-1 --> -1 c (-b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ -b^{73, 9}_0 ∧ -p_657) -> ( b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ b^{73, 10}_0) c in CNF: c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ p_657 ∨ b^{73, 10}_2 c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ p_657 ∨ -b^{73, 10}_1 c b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ p_657 ∨ b^{73, 10}_0 c in DIMACS: 18248 18249 18250 657 18251 0 18248 18249 18250 657 -18252 0 18248 18249 18250 657 18253 0 c -1-1 --> -2 c ( b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ b^{73, 9}_0 ∧ -p_657) -> ( b^{73, 10}_2 ∧ b^{73, 10}_1 ∧ -b^{73, 10}_0) c in CNF: c -b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ p_657 ∨ b^{73, 10}_2 c -b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ p_657 ∨ b^{73, 10}_1 c -b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ p_657 ∨ -b^{73, 10}_0 c in DIMACS: -18248 18249 -18250 657 18251 0 -18248 18249 -18250 657 18252 0 -18248 18249 -18250 657 -18253 0 c -2-1 --> break c ( b^{73, 9}_2 ∧ b^{73, 9}_1 ∧ -b^{73, 9}_0 ∧ -p_657) -> break c in CNF: c -b^{73, 9}_2 ∨ -b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ p_657 ∨ break c in DIMACS: -18248 -18249 18250 657 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 9}_2 ∧ -b^{73, 9}_1 ∧ -b^{73, 9}_0 ∧ true) c in CNF: c -b^{73, 9}_2 ∨ b^{73, 9}_1 ∨ b^{73, 9}_0 ∨ false c in DIMACS: -18248 18249 18250 0 c 3 does not represent an automaton state. c -(-b^{73, 9}_2 ∧ b^{73, 9}_1 ∧ b^{73, 9}_0 ∧ true) c in CNF: c b^{73, 9}_2 ∨ -b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ false c in DIMACS: 18248 -18249 -18250 0 c -3 does not represent an automaton state. c -( b^{73, 9}_2 ∧ b^{73, 9}_1 ∧ b^{73, 9}_0 ∧ true) c in CNF: c -b^{73, 9}_2 ∨ -b^{73, 9}_1 ∨ -b^{73, 9}_0 ∨ false c in DIMACS: -18248 -18249 -18250 0 c i = 10 c -2+1 --> -1 c ( b^{73, 10}_2 ∧ b^{73, 10}_1 ∧ -b^{73, 10}_0 ∧ p_730) -> ( b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ b^{73, 11}_0) c in CNF: c -b^{73, 10}_2 ∨ -b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ -p_730 ∨ b^{73, 11}_2 c -b^{73, 10}_2 ∨ -b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ -p_730 ∨ -b^{73, 11}_1 c -b^{73, 10}_2 ∨ -b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ -p_730 ∨ b^{73, 11}_0 c in DIMACS: -18251 -18252 18253 -730 18254 0 -18251 -18252 18253 -730 -18255 0 -18251 -18252 18253 -730 18256 0 c -1+1 --> 0 c ( b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ b^{73, 10}_0 ∧ p_730) -> (-b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ -b^{73, 11}_0) c in CNF: c -b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ -p_730 ∨ -b^{73, 11}_2 c -b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ -p_730 ∨ -b^{73, 11}_1 c -b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ -p_730 ∨ -b^{73, 11}_0 c in DIMACS: -18251 18252 -18253 -730 -18254 0 -18251 18252 -18253 -730 -18255 0 -18251 18252 -18253 -730 -18256 0 c 0+1 --> 1 c (-b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ -b^{73, 10}_0 ∧ p_730) -> (-b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ b^{73, 11}_0) c in CNF: c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ -p_730 ∨ -b^{73, 11}_2 c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ -p_730 ∨ -b^{73, 11}_1 c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ -p_730 ∨ b^{73, 11}_0 c in DIMACS: 18251 18252 18253 -730 -18254 0 18251 18252 18253 -730 -18255 0 18251 18252 18253 -730 18256 0 c 1+1 --> 2 c (-b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ b^{73, 10}_0 ∧ p_730) -> (-b^{73, 11}_2 ∧ b^{73, 11}_1 ∧ -b^{73, 11}_0) c in CNF: c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ -p_730 ∨ -b^{73, 11}_2 c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ -p_730 ∨ b^{73, 11}_1 c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ -p_730 ∨ -b^{73, 11}_0 c in DIMACS: 18251 18252 -18253 -730 -18254 0 18251 18252 -18253 -730 18255 0 18251 18252 -18253 -730 -18256 0 c 2+1 --> break c (-b^{73, 10}_2 ∧ b^{73, 10}_1 ∧ -b^{73, 10}_0 ∧ p_730) -> break c in CNF: c b^{73, 10}_2 ∨ -b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ -p_730 ∨ break c in DIMACS: 18251 -18252 18253 -730 1162 0 c 2-1 --> 1 c (-b^{73, 10}_2 ∧ b^{73, 10}_1 ∧ -b^{73, 10}_0 ∧ -p_730) -> (-b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ b^{73, 11}_0) c in CNF: c b^{73, 10}_2 ∨ -b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ p_730 ∨ -b^{73, 11}_2 c b^{73, 10}_2 ∨ -b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ p_730 ∨ -b^{73, 11}_1 c b^{73, 10}_2 ∨ -b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ p_730 ∨ b^{73, 11}_0 c in DIMACS: 18251 -18252 18253 730 -18254 0 18251 -18252 18253 730 -18255 0 18251 -18252 18253 730 18256 0 c 1-1 --> 0 c (-b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ b^{73, 10}_0 ∧ -p_730) -> (-b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ -b^{73, 11}_0) c in CNF: c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ p_730 ∨ -b^{73, 11}_2 c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ p_730 ∨ -b^{73, 11}_1 c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ p_730 ∨ -b^{73, 11}_0 c in DIMACS: 18251 18252 -18253 730 -18254 0 18251 18252 -18253 730 -18255 0 18251 18252 -18253 730 -18256 0 c 0-1 --> -1 c (-b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ -b^{73, 10}_0 ∧ -p_730) -> ( b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ b^{73, 11}_0) c in CNF: c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ p_730 ∨ b^{73, 11}_2 c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ p_730 ∨ -b^{73, 11}_1 c b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ p_730 ∨ b^{73, 11}_0 c in DIMACS: 18251 18252 18253 730 18254 0 18251 18252 18253 730 -18255 0 18251 18252 18253 730 18256 0 c -1-1 --> -2 c ( b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ b^{73, 10}_0 ∧ -p_730) -> ( b^{73, 11}_2 ∧ b^{73, 11}_1 ∧ -b^{73, 11}_0) c in CNF: c -b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ p_730 ∨ b^{73, 11}_2 c -b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ p_730 ∨ b^{73, 11}_1 c -b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ p_730 ∨ -b^{73, 11}_0 c in DIMACS: -18251 18252 -18253 730 18254 0 -18251 18252 -18253 730 18255 0 -18251 18252 -18253 730 -18256 0 c -2-1 --> break c ( b^{73, 10}_2 ∧ b^{73, 10}_1 ∧ -b^{73, 10}_0 ∧ -p_730) -> break c in CNF: c -b^{73, 10}_2 ∨ -b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ p_730 ∨ break c in DIMACS: -18251 -18252 18253 730 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 10}_2 ∧ -b^{73, 10}_1 ∧ -b^{73, 10}_0 ∧ true) c in CNF: c -b^{73, 10}_2 ∨ b^{73, 10}_1 ∨ b^{73, 10}_0 ∨ false c in DIMACS: -18251 18252 18253 0 c 3 does not represent an automaton state. c -(-b^{73, 10}_2 ∧ b^{73, 10}_1 ∧ b^{73, 10}_0 ∧ true) c in CNF: c b^{73, 10}_2 ∨ -b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ false c in DIMACS: 18251 -18252 -18253 0 c -3 does not represent an automaton state. c -( b^{73, 10}_2 ∧ b^{73, 10}_1 ∧ b^{73, 10}_0 ∧ true) c in CNF: c -b^{73, 10}_2 ∨ -b^{73, 10}_1 ∨ -b^{73, 10}_0 ∨ false c in DIMACS: -18251 -18252 -18253 0 c i = 11 c -2+1 --> -1 c ( b^{73, 11}_2 ∧ b^{73, 11}_1 ∧ -b^{73, 11}_0 ∧ p_803) -> ( b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ b^{73, 12}_0) c in CNF: c -b^{73, 11}_2 ∨ -b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ -p_803 ∨ b^{73, 12}_2 c -b^{73, 11}_2 ∨ -b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ -p_803 ∨ -b^{73, 12}_1 c -b^{73, 11}_2 ∨ -b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ -p_803 ∨ b^{73, 12}_0 c in DIMACS: -18254 -18255 18256 -803 18257 0 -18254 -18255 18256 -803 -18258 0 -18254 -18255 18256 -803 18259 0 c -1+1 --> 0 c ( b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ b^{73, 11}_0 ∧ p_803) -> (-b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ -b^{73, 12}_0) c in CNF: c -b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ -p_803 ∨ -b^{73, 12}_2 c -b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ -p_803 ∨ -b^{73, 12}_1 c -b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ -p_803 ∨ -b^{73, 12}_0 c in DIMACS: -18254 18255 -18256 -803 -18257 0 -18254 18255 -18256 -803 -18258 0 -18254 18255 -18256 -803 -18259 0 c 0+1 --> 1 c (-b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ -b^{73, 11}_0 ∧ p_803) -> (-b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ b^{73, 12}_0) c in CNF: c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ -p_803 ∨ -b^{73, 12}_2 c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ -p_803 ∨ -b^{73, 12}_1 c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ -p_803 ∨ b^{73, 12}_0 c in DIMACS: 18254 18255 18256 -803 -18257 0 18254 18255 18256 -803 -18258 0 18254 18255 18256 -803 18259 0 c 1+1 --> 2 c (-b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ b^{73, 11}_0 ∧ p_803) -> (-b^{73, 12}_2 ∧ b^{73, 12}_1 ∧ -b^{73, 12}_0) c in CNF: c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ -p_803 ∨ -b^{73, 12}_2 c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ -p_803 ∨ b^{73, 12}_1 c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ -p_803 ∨ -b^{73, 12}_0 c in DIMACS: 18254 18255 -18256 -803 -18257 0 18254 18255 -18256 -803 18258 0 18254 18255 -18256 -803 -18259 0 c 2+1 --> break c (-b^{73, 11}_2 ∧ b^{73, 11}_1 ∧ -b^{73, 11}_0 ∧ p_803) -> break c in CNF: c b^{73, 11}_2 ∨ -b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ -p_803 ∨ break c in DIMACS: 18254 -18255 18256 -803 1162 0 c 2-1 --> 1 c (-b^{73, 11}_2 ∧ b^{73, 11}_1 ∧ -b^{73, 11}_0 ∧ -p_803) -> (-b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ b^{73, 12}_0) c in CNF: c b^{73, 11}_2 ∨ -b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ p_803 ∨ -b^{73, 12}_2 c b^{73, 11}_2 ∨ -b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ p_803 ∨ -b^{73, 12}_1 c b^{73, 11}_2 ∨ -b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ p_803 ∨ b^{73, 12}_0 c in DIMACS: 18254 -18255 18256 803 -18257 0 18254 -18255 18256 803 -18258 0 18254 -18255 18256 803 18259 0 c 1-1 --> 0 c (-b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ b^{73, 11}_0 ∧ -p_803) -> (-b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ -b^{73, 12}_0) c in CNF: c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ p_803 ∨ -b^{73, 12}_2 c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ p_803 ∨ -b^{73, 12}_1 c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ p_803 ∨ -b^{73, 12}_0 c in DIMACS: 18254 18255 -18256 803 -18257 0 18254 18255 -18256 803 -18258 0 18254 18255 -18256 803 -18259 0 c 0-1 --> -1 c (-b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ -b^{73, 11}_0 ∧ -p_803) -> ( b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ b^{73, 12}_0) c in CNF: c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ p_803 ∨ b^{73, 12}_2 c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ p_803 ∨ -b^{73, 12}_1 c b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ p_803 ∨ b^{73, 12}_0 c in DIMACS: 18254 18255 18256 803 18257 0 18254 18255 18256 803 -18258 0 18254 18255 18256 803 18259 0 c -1-1 --> -2 c ( b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ b^{73, 11}_0 ∧ -p_803) -> ( b^{73, 12}_2 ∧ b^{73, 12}_1 ∧ -b^{73, 12}_0) c in CNF: c -b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ p_803 ∨ b^{73, 12}_2 c -b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ p_803 ∨ b^{73, 12}_1 c -b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ p_803 ∨ -b^{73, 12}_0 c in DIMACS: -18254 18255 -18256 803 18257 0 -18254 18255 -18256 803 18258 0 -18254 18255 -18256 803 -18259 0 c -2-1 --> break c ( b^{73, 11}_2 ∧ b^{73, 11}_1 ∧ -b^{73, 11}_0 ∧ -p_803) -> break c in CNF: c -b^{73, 11}_2 ∨ -b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ p_803 ∨ break c in DIMACS: -18254 -18255 18256 803 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 11}_2 ∧ -b^{73, 11}_1 ∧ -b^{73, 11}_0 ∧ true) c in CNF: c -b^{73, 11}_2 ∨ b^{73, 11}_1 ∨ b^{73, 11}_0 ∨ false c in DIMACS: -18254 18255 18256 0 c 3 does not represent an automaton state. c -(-b^{73, 11}_2 ∧ b^{73, 11}_1 ∧ b^{73, 11}_0 ∧ true) c in CNF: c b^{73, 11}_2 ∨ -b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ false c in DIMACS: 18254 -18255 -18256 0 c -3 does not represent an automaton state. c -( b^{73, 11}_2 ∧ b^{73, 11}_1 ∧ b^{73, 11}_0 ∧ true) c in CNF: c -b^{73, 11}_2 ∨ -b^{73, 11}_1 ∨ -b^{73, 11}_0 ∨ false c in DIMACS: -18254 -18255 -18256 0 c i = 12 c -2+1 --> -1 c ( b^{73, 12}_2 ∧ b^{73, 12}_1 ∧ -b^{73, 12}_0 ∧ p_876) -> ( b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ b^{73, 13}_0) c in CNF: c -b^{73, 12}_2 ∨ -b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ -p_876 ∨ b^{73, 13}_2 c -b^{73, 12}_2 ∨ -b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ -p_876 ∨ -b^{73, 13}_1 c -b^{73, 12}_2 ∨ -b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ -p_876 ∨ b^{73, 13}_0 c in DIMACS: -18257 -18258 18259 -876 18260 0 -18257 -18258 18259 -876 -18261 0 -18257 -18258 18259 -876 18262 0 c -1+1 --> 0 c ( b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ b^{73, 12}_0 ∧ p_876) -> (-b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ -b^{73, 13}_0) c in CNF: c -b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ -p_876 ∨ -b^{73, 13}_2 c -b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ -p_876 ∨ -b^{73, 13}_1 c -b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ -p_876 ∨ -b^{73, 13}_0 c in DIMACS: -18257 18258 -18259 -876 -18260 0 -18257 18258 -18259 -876 -18261 0 -18257 18258 -18259 -876 -18262 0 c 0+1 --> 1 c (-b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ -b^{73, 12}_0 ∧ p_876) -> (-b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ b^{73, 13}_0) c in CNF: c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ -p_876 ∨ -b^{73, 13}_2 c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ -p_876 ∨ -b^{73, 13}_1 c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ -p_876 ∨ b^{73, 13}_0 c in DIMACS: 18257 18258 18259 -876 -18260 0 18257 18258 18259 -876 -18261 0 18257 18258 18259 -876 18262 0 c 1+1 --> 2 c (-b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ b^{73, 12}_0 ∧ p_876) -> (-b^{73, 13}_2 ∧ b^{73, 13}_1 ∧ -b^{73, 13}_0) c in CNF: c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ -p_876 ∨ -b^{73, 13}_2 c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ -p_876 ∨ b^{73, 13}_1 c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ -p_876 ∨ -b^{73, 13}_0 c in DIMACS: 18257 18258 -18259 -876 -18260 0 18257 18258 -18259 -876 18261 0 18257 18258 -18259 -876 -18262 0 c 2+1 --> break c (-b^{73, 12}_2 ∧ b^{73, 12}_1 ∧ -b^{73, 12}_0 ∧ p_876) -> break c in CNF: c b^{73, 12}_2 ∨ -b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ -p_876 ∨ break c in DIMACS: 18257 -18258 18259 -876 1162 0 c 2-1 --> 1 c (-b^{73, 12}_2 ∧ b^{73, 12}_1 ∧ -b^{73, 12}_0 ∧ -p_876) -> (-b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ b^{73, 13}_0) c in CNF: c b^{73, 12}_2 ∨ -b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ p_876 ∨ -b^{73, 13}_2 c b^{73, 12}_2 ∨ -b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ p_876 ∨ -b^{73, 13}_1 c b^{73, 12}_2 ∨ -b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ p_876 ∨ b^{73, 13}_0 c in DIMACS: 18257 -18258 18259 876 -18260 0 18257 -18258 18259 876 -18261 0 18257 -18258 18259 876 18262 0 c 1-1 --> 0 c (-b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ b^{73, 12}_0 ∧ -p_876) -> (-b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ -b^{73, 13}_0) c in CNF: c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ p_876 ∨ -b^{73, 13}_2 c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ p_876 ∨ -b^{73, 13}_1 c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ p_876 ∨ -b^{73, 13}_0 c in DIMACS: 18257 18258 -18259 876 -18260 0 18257 18258 -18259 876 -18261 0 18257 18258 -18259 876 -18262 0 c 0-1 --> -1 c (-b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ -b^{73, 12}_0 ∧ -p_876) -> ( b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ b^{73, 13}_0) c in CNF: c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ p_876 ∨ b^{73, 13}_2 c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ p_876 ∨ -b^{73, 13}_1 c b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ p_876 ∨ b^{73, 13}_0 c in DIMACS: 18257 18258 18259 876 18260 0 18257 18258 18259 876 -18261 0 18257 18258 18259 876 18262 0 c -1-1 --> -2 c ( b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ b^{73, 12}_0 ∧ -p_876) -> ( b^{73, 13}_2 ∧ b^{73, 13}_1 ∧ -b^{73, 13}_0) c in CNF: c -b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ p_876 ∨ b^{73, 13}_2 c -b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ p_876 ∨ b^{73, 13}_1 c -b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ p_876 ∨ -b^{73, 13}_0 c in DIMACS: -18257 18258 -18259 876 18260 0 -18257 18258 -18259 876 18261 0 -18257 18258 -18259 876 -18262 0 c -2-1 --> break c ( b^{73, 12}_2 ∧ b^{73, 12}_1 ∧ -b^{73, 12}_0 ∧ -p_876) -> break c in CNF: c -b^{73, 12}_2 ∨ -b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ p_876 ∨ break c in DIMACS: -18257 -18258 18259 876 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 12}_2 ∧ -b^{73, 12}_1 ∧ -b^{73, 12}_0 ∧ true) c in CNF: c -b^{73, 12}_2 ∨ b^{73, 12}_1 ∨ b^{73, 12}_0 ∨ false c in DIMACS: -18257 18258 18259 0 c 3 does not represent an automaton state. c -(-b^{73, 12}_2 ∧ b^{73, 12}_1 ∧ b^{73, 12}_0 ∧ true) c in CNF: c b^{73, 12}_2 ∨ -b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ false c in DIMACS: 18257 -18258 -18259 0 c -3 does not represent an automaton state. c -( b^{73, 12}_2 ∧ b^{73, 12}_1 ∧ b^{73, 12}_0 ∧ true) c in CNF: c -b^{73, 12}_2 ∨ -b^{73, 12}_1 ∨ -b^{73, 12}_0 ∨ false c in DIMACS: -18257 -18258 -18259 0 c i = 13 c -2+1 --> -1 c ( b^{73, 13}_2 ∧ b^{73, 13}_1 ∧ -b^{73, 13}_0 ∧ p_949) -> ( b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ b^{73, 14}_0) c in CNF: c -b^{73, 13}_2 ∨ -b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ -p_949 ∨ b^{73, 14}_2 c -b^{73, 13}_2 ∨ -b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ -p_949 ∨ -b^{73, 14}_1 c -b^{73, 13}_2 ∨ -b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ -p_949 ∨ b^{73, 14}_0 c in DIMACS: -18260 -18261 18262 -949 18263 0 -18260 -18261 18262 -949 -18264 0 -18260 -18261 18262 -949 18265 0 c -1+1 --> 0 c ( b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ b^{73, 13}_0 ∧ p_949) -> (-b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ -b^{73, 14}_0) c in CNF: c -b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ -p_949 ∨ -b^{73, 14}_2 c -b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ -p_949 ∨ -b^{73, 14}_1 c -b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ -p_949 ∨ -b^{73, 14}_0 c in DIMACS: -18260 18261 -18262 -949 -18263 0 -18260 18261 -18262 -949 -18264 0 -18260 18261 -18262 -949 -18265 0 c 0+1 --> 1 c (-b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ -b^{73, 13}_0 ∧ p_949) -> (-b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ b^{73, 14}_0) c in CNF: c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ -p_949 ∨ -b^{73, 14}_2 c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ -p_949 ∨ -b^{73, 14}_1 c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ -p_949 ∨ b^{73, 14}_0 c in DIMACS: 18260 18261 18262 -949 -18263 0 18260 18261 18262 -949 -18264 0 18260 18261 18262 -949 18265 0 c 1+1 --> 2 c (-b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ b^{73, 13}_0 ∧ p_949) -> (-b^{73, 14}_2 ∧ b^{73, 14}_1 ∧ -b^{73, 14}_0) c in CNF: c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ -p_949 ∨ -b^{73, 14}_2 c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ -p_949 ∨ b^{73, 14}_1 c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ -p_949 ∨ -b^{73, 14}_0 c in DIMACS: 18260 18261 -18262 -949 -18263 0 18260 18261 -18262 -949 18264 0 18260 18261 -18262 -949 -18265 0 c 2+1 --> break c (-b^{73, 13}_2 ∧ b^{73, 13}_1 ∧ -b^{73, 13}_0 ∧ p_949) -> break c in CNF: c b^{73, 13}_2 ∨ -b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ -p_949 ∨ break c in DIMACS: 18260 -18261 18262 -949 1162 0 c 2-1 --> 1 c (-b^{73, 13}_2 ∧ b^{73, 13}_1 ∧ -b^{73, 13}_0 ∧ -p_949) -> (-b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ b^{73, 14}_0) c in CNF: c b^{73, 13}_2 ∨ -b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ p_949 ∨ -b^{73, 14}_2 c b^{73, 13}_2 ∨ -b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ p_949 ∨ -b^{73, 14}_1 c b^{73, 13}_2 ∨ -b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ p_949 ∨ b^{73, 14}_0 c in DIMACS: 18260 -18261 18262 949 -18263 0 18260 -18261 18262 949 -18264 0 18260 -18261 18262 949 18265 0 c 1-1 --> 0 c (-b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ b^{73, 13}_0 ∧ -p_949) -> (-b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ -b^{73, 14}_0) c in CNF: c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ p_949 ∨ -b^{73, 14}_2 c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ p_949 ∨ -b^{73, 14}_1 c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ p_949 ∨ -b^{73, 14}_0 c in DIMACS: 18260 18261 -18262 949 -18263 0 18260 18261 -18262 949 -18264 0 18260 18261 -18262 949 -18265 0 c 0-1 --> -1 c (-b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ -b^{73, 13}_0 ∧ -p_949) -> ( b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ b^{73, 14}_0) c in CNF: c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ p_949 ∨ b^{73, 14}_2 c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ p_949 ∨ -b^{73, 14}_1 c b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ p_949 ∨ b^{73, 14}_0 c in DIMACS: 18260 18261 18262 949 18263 0 18260 18261 18262 949 -18264 0 18260 18261 18262 949 18265 0 c -1-1 --> -2 c ( b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ b^{73, 13}_0 ∧ -p_949) -> ( b^{73, 14}_2 ∧ b^{73, 14}_1 ∧ -b^{73, 14}_0) c in CNF: c -b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ p_949 ∨ b^{73, 14}_2 c -b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ p_949 ∨ b^{73, 14}_1 c -b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ p_949 ∨ -b^{73, 14}_0 c in DIMACS: -18260 18261 -18262 949 18263 0 -18260 18261 -18262 949 18264 0 -18260 18261 -18262 949 -18265 0 c -2-1 --> break c ( b^{73, 13}_2 ∧ b^{73, 13}_1 ∧ -b^{73, 13}_0 ∧ -p_949) -> break c in CNF: c -b^{73, 13}_2 ∨ -b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ p_949 ∨ break c in DIMACS: -18260 -18261 18262 949 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 13}_2 ∧ -b^{73, 13}_1 ∧ -b^{73, 13}_0 ∧ true) c in CNF: c -b^{73, 13}_2 ∨ b^{73, 13}_1 ∨ b^{73, 13}_0 ∨ false c in DIMACS: -18260 18261 18262 0 c 3 does not represent an automaton state. c -(-b^{73, 13}_2 ∧ b^{73, 13}_1 ∧ b^{73, 13}_0 ∧ true) c in CNF: c b^{73, 13}_2 ∨ -b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ false c in DIMACS: 18260 -18261 -18262 0 c -3 does not represent an automaton state. c -( b^{73, 13}_2 ∧ b^{73, 13}_1 ∧ b^{73, 13}_0 ∧ true) c in CNF: c -b^{73, 13}_2 ∨ -b^{73, 13}_1 ∨ -b^{73, 13}_0 ∨ false c in DIMACS: -18260 -18261 -18262 0 c i = 14 c -2+1 --> -1 c ( b^{73, 14}_2 ∧ b^{73, 14}_1 ∧ -b^{73, 14}_0 ∧ p_1022) -> ( b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ b^{73, 15}_0) c in CNF: c -b^{73, 14}_2 ∨ -b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ -p_1022 ∨ b^{73, 15}_2 c -b^{73, 14}_2 ∨ -b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ -p_1022 ∨ -b^{73, 15}_1 c -b^{73, 14}_2 ∨ -b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ -p_1022 ∨ b^{73, 15}_0 c in DIMACS: -18263 -18264 18265 -1022 18266 0 -18263 -18264 18265 -1022 -18267 0 -18263 -18264 18265 -1022 18268 0 c -1+1 --> 0 c ( b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ b^{73, 14}_0 ∧ p_1022) -> (-b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ -b^{73, 15}_0) c in CNF: c -b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ -p_1022 ∨ -b^{73, 15}_2 c -b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ -p_1022 ∨ -b^{73, 15}_1 c -b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ -p_1022 ∨ -b^{73, 15}_0 c in DIMACS: -18263 18264 -18265 -1022 -18266 0 -18263 18264 -18265 -1022 -18267 0 -18263 18264 -18265 -1022 -18268 0 c 0+1 --> 1 c (-b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ -b^{73, 14}_0 ∧ p_1022) -> (-b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ b^{73, 15}_0) c in CNF: c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ -p_1022 ∨ -b^{73, 15}_2 c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ -p_1022 ∨ -b^{73, 15}_1 c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ -p_1022 ∨ b^{73, 15}_0 c in DIMACS: 18263 18264 18265 -1022 -18266 0 18263 18264 18265 -1022 -18267 0 18263 18264 18265 -1022 18268 0 c 1+1 --> 2 c (-b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ b^{73, 14}_0 ∧ p_1022) -> (-b^{73, 15}_2 ∧ b^{73, 15}_1 ∧ -b^{73, 15}_0) c in CNF: c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ -p_1022 ∨ -b^{73, 15}_2 c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ -p_1022 ∨ b^{73, 15}_1 c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ -p_1022 ∨ -b^{73, 15}_0 c in DIMACS: 18263 18264 -18265 -1022 -18266 0 18263 18264 -18265 -1022 18267 0 18263 18264 -18265 -1022 -18268 0 c 2+1 --> break c (-b^{73, 14}_2 ∧ b^{73, 14}_1 ∧ -b^{73, 14}_0 ∧ p_1022) -> break c in CNF: c b^{73, 14}_2 ∨ -b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ -p_1022 ∨ break c in DIMACS: 18263 -18264 18265 -1022 1162 0 c 2-1 --> 1 c (-b^{73, 14}_2 ∧ b^{73, 14}_1 ∧ -b^{73, 14}_0 ∧ -p_1022) -> (-b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ b^{73, 15}_0) c in CNF: c b^{73, 14}_2 ∨ -b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ p_1022 ∨ -b^{73, 15}_2 c b^{73, 14}_2 ∨ -b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ p_1022 ∨ -b^{73, 15}_1 c b^{73, 14}_2 ∨ -b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ p_1022 ∨ b^{73, 15}_0 c in DIMACS: 18263 -18264 18265 1022 -18266 0 18263 -18264 18265 1022 -18267 0 18263 -18264 18265 1022 18268 0 c 1-1 --> 0 c (-b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ b^{73, 14}_0 ∧ -p_1022) -> (-b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ -b^{73, 15}_0) c in CNF: c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ p_1022 ∨ -b^{73, 15}_2 c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ p_1022 ∨ -b^{73, 15}_1 c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ p_1022 ∨ -b^{73, 15}_0 c in DIMACS: 18263 18264 -18265 1022 -18266 0 18263 18264 -18265 1022 -18267 0 18263 18264 -18265 1022 -18268 0 c 0-1 --> -1 c (-b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ -b^{73, 14}_0 ∧ -p_1022) -> ( b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ b^{73, 15}_0) c in CNF: c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ p_1022 ∨ b^{73, 15}_2 c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ p_1022 ∨ -b^{73, 15}_1 c b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ p_1022 ∨ b^{73, 15}_0 c in DIMACS: 18263 18264 18265 1022 18266 0 18263 18264 18265 1022 -18267 0 18263 18264 18265 1022 18268 0 c -1-1 --> -2 c ( b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ b^{73, 14}_0 ∧ -p_1022) -> ( b^{73, 15}_2 ∧ b^{73, 15}_1 ∧ -b^{73, 15}_0) c in CNF: c -b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ p_1022 ∨ b^{73, 15}_2 c -b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ p_1022 ∨ b^{73, 15}_1 c -b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ p_1022 ∨ -b^{73, 15}_0 c in DIMACS: -18263 18264 -18265 1022 18266 0 -18263 18264 -18265 1022 18267 0 -18263 18264 -18265 1022 -18268 0 c -2-1 --> break c ( b^{73, 14}_2 ∧ b^{73, 14}_1 ∧ -b^{73, 14}_0 ∧ -p_1022) -> break c in CNF: c -b^{73, 14}_2 ∨ -b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ p_1022 ∨ break c in DIMACS: -18263 -18264 18265 1022 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 14}_2 ∧ -b^{73, 14}_1 ∧ -b^{73, 14}_0 ∧ true) c in CNF: c -b^{73, 14}_2 ∨ b^{73, 14}_1 ∨ b^{73, 14}_0 ∨ false c in DIMACS: -18263 18264 18265 0 c 3 does not represent an automaton state. c -(-b^{73, 14}_2 ∧ b^{73, 14}_1 ∧ b^{73, 14}_0 ∧ true) c in CNF: c b^{73, 14}_2 ∨ -b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ false c in DIMACS: 18263 -18264 -18265 0 c -3 does not represent an automaton state. c -( b^{73, 14}_2 ∧ b^{73, 14}_1 ∧ b^{73, 14}_0 ∧ true) c in CNF: c -b^{73, 14}_2 ∨ -b^{73, 14}_1 ∨ -b^{73, 14}_0 ∨ false c in DIMACS: -18263 -18264 -18265 0 c i = 15 c -2+1 --> -1 c ( b^{73, 15}_2 ∧ b^{73, 15}_1 ∧ -b^{73, 15}_0 ∧ p_1095) -> ( b^{73, 16}_2 ∧ -b^{73, 16}_1 ∧ b^{73, 16}_0) c in CNF: c -b^{73, 15}_2 ∨ -b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ -p_1095 ∨ b^{73, 16}_2 c -b^{73, 15}_2 ∨ -b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ -p_1095 ∨ -b^{73, 16}_1 c -b^{73, 15}_2 ∨ -b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ -p_1095 ∨ b^{73, 16}_0 c in DIMACS: -18266 -18267 18268 -1095 18269 0 -18266 -18267 18268 -1095 -18270 0 -18266 -18267 18268 -1095 18271 0 c -1+1 --> 0 c ( b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ b^{73, 15}_0 ∧ p_1095) -> (-b^{73, 16}_2 ∧ -b^{73, 16}_1 ∧ -b^{73, 16}_0) c in CNF: c -b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ -p_1095 ∨ -b^{73, 16}_2 c -b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ -p_1095 ∨ -b^{73, 16}_1 c -b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ -p_1095 ∨ -b^{73, 16}_0 c in DIMACS: -18266 18267 -18268 -1095 -18269 0 -18266 18267 -18268 -1095 -18270 0 -18266 18267 -18268 -1095 -18271 0 c 0+1 --> 1 c (-b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ -b^{73, 15}_0 ∧ p_1095) -> (-b^{73, 16}_2 ∧ -b^{73, 16}_1 ∧ b^{73, 16}_0) c in CNF: c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ -p_1095 ∨ -b^{73, 16}_2 c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ -p_1095 ∨ -b^{73, 16}_1 c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ -p_1095 ∨ b^{73, 16}_0 c in DIMACS: 18266 18267 18268 -1095 -18269 0 18266 18267 18268 -1095 -18270 0 18266 18267 18268 -1095 18271 0 c 1+1 --> 2 c (-b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ b^{73, 15}_0 ∧ p_1095) -> (-b^{73, 16}_2 ∧ b^{73, 16}_1 ∧ -b^{73, 16}_0) c in CNF: c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ -p_1095 ∨ -b^{73, 16}_2 c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ -p_1095 ∨ b^{73, 16}_1 c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ -p_1095 ∨ -b^{73, 16}_0 c in DIMACS: 18266 18267 -18268 -1095 -18269 0 18266 18267 -18268 -1095 18270 0 18266 18267 -18268 -1095 -18271 0 c 2+1 --> break c (-b^{73, 15}_2 ∧ b^{73, 15}_1 ∧ -b^{73, 15}_0 ∧ p_1095) -> break c in CNF: c b^{73, 15}_2 ∨ -b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ -p_1095 ∨ break c in DIMACS: 18266 -18267 18268 -1095 1162 0 c 2-1 --> 1 c (-b^{73, 15}_2 ∧ b^{73, 15}_1 ∧ -b^{73, 15}_0 ∧ -p_1095) -> (-b^{73, 16}_2 ∧ -b^{73, 16}_1 ∧ b^{73, 16}_0) c in CNF: c b^{73, 15}_2 ∨ -b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ p_1095 ∨ -b^{73, 16}_2 c b^{73, 15}_2 ∨ -b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ p_1095 ∨ -b^{73, 16}_1 c b^{73, 15}_2 ∨ -b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ p_1095 ∨ b^{73, 16}_0 c in DIMACS: 18266 -18267 18268 1095 -18269 0 18266 -18267 18268 1095 -18270 0 18266 -18267 18268 1095 18271 0 c 1-1 --> 0 c (-b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ b^{73, 15}_0 ∧ -p_1095) -> (-b^{73, 16}_2 ∧ -b^{73, 16}_1 ∧ -b^{73, 16}_0) c in CNF: c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ p_1095 ∨ -b^{73, 16}_2 c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ p_1095 ∨ -b^{73, 16}_1 c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ p_1095 ∨ -b^{73, 16}_0 c in DIMACS: 18266 18267 -18268 1095 -18269 0 18266 18267 -18268 1095 -18270 0 18266 18267 -18268 1095 -18271 0 c 0-1 --> -1 c (-b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ -b^{73, 15}_0 ∧ -p_1095) -> ( b^{73, 16}_2 ∧ -b^{73, 16}_1 ∧ b^{73, 16}_0) c in CNF: c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ p_1095 ∨ b^{73, 16}_2 c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ p_1095 ∨ -b^{73, 16}_1 c b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ p_1095 ∨ b^{73, 16}_0 c in DIMACS: 18266 18267 18268 1095 18269 0 18266 18267 18268 1095 -18270 0 18266 18267 18268 1095 18271 0 c -1-1 --> -2 c ( b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ b^{73, 15}_0 ∧ -p_1095) -> ( b^{73, 16}_2 ∧ b^{73, 16}_1 ∧ -b^{73, 16}_0) c in CNF: c -b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ p_1095 ∨ b^{73, 16}_2 c -b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ p_1095 ∨ b^{73, 16}_1 c -b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ p_1095 ∨ -b^{73, 16}_0 c in DIMACS: -18266 18267 -18268 1095 18269 0 -18266 18267 -18268 1095 18270 0 -18266 18267 -18268 1095 -18271 0 c -2-1 --> break c ( b^{73, 15}_2 ∧ b^{73, 15}_1 ∧ -b^{73, 15}_0 ∧ -p_1095) -> break c in CNF: c -b^{73, 15}_2 ∨ -b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ p_1095 ∨ break c in DIMACS: -18266 -18267 18268 1095 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{73, 15}_2 ∧ -b^{73, 15}_1 ∧ -b^{73, 15}_0 ∧ true) c in CNF: c -b^{73, 15}_2 ∨ b^{73, 15}_1 ∨ b^{73, 15}_0 ∨ false c in DIMACS: -18266 18267 18268 0 c 3 does not represent an automaton state. c -(-b^{73, 15}_2 ∧ b^{73, 15}_1 ∧ b^{73, 15}_0 ∧ true) c in CNF: c b^{73, 15}_2 ∨ -b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ false c in DIMACS: 18266 -18267 -18268 0 c -3 does not represent an automaton state. c -( b^{73, 15}_2 ∧ b^{73, 15}_1 ∧ b^{73, 15}_0 ∧ true) c in CNF: c -b^{73, 15}_2 ∨ -b^{73, 15}_1 ∨ -b^{73, 15}_0 ∨ false c in DIMACS: -18266 -18267 -18268 0 c INIT for k = 74 c -b^{74, 1}_2 c -b^{74, 1}_1 c -b^{74, 1}_0 c in DIMACS: -18272 0 -18273 0 -18274 0 c Transitions for k = 74 c i = 1 c -2+1 --> -1 c ( b^{74, 1}_2 ∧ b^{74, 1}_1 ∧ -b^{74, 1}_0 ∧ p_74) -> ( b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ b^{74, 2}_0) c in CNF: c -b^{74, 1}_2 ∨ -b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ -p_74 ∨ b^{74, 2}_2 c -b^{74, 1}_2 ∨ -b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ -p_74 ∨ -b^{74, 2}_1 c -b^{74, 1}_2 ∨ -b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ -p_74 ∨ b^{74, 2}_0 c in DIMACS: -18272 -18273 18274 -74 18275 0 -18272 -18273 18274 -74 -18276 0 -18272 -18273 18274 -74 18277 0 c -1+1 --> 0 c ( b^{74, 1}_2 ∧ -b^{74, 1}_1 ∧ b^{74, 1}_0 ∧ p_74) -> (-b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ -b^{74, 2}_0) c in CNF: c -b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ -p_74 ∨ -b^{74, 2}_2 c -b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ -p_74 ∨ -b^{74, 2}_1 c -b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ -p_74 ∨ -b^{74, 2}_0 c in DIMACS: -18272 18273 -18274 -74 -18275 0 -18272 18273 -18274 -74 -18276 0 -18272 18273 -18274 -74 -18277 0 c 0+1 --> 1 c (-b^{74, 1}_2 ∧ -b^{74, 1}_1 ∧ -b^{74, 1}_0 ∧ p_74) -> (-b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ b^{74, 2}_0) c in CNF: c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ -p_74 ∨ -b^{74, 2}_2 c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ -p_74 ∨ -b^{74, 2}_1 c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ -p_74 ∨ b^{74, 2}_0 c in DIMACS: 18272 18273 18274 -74 -18275 0 18272 18273 18274 -74 -18276 0 18272 18273 18274 -74 18277 0 c 1+1 --> 2 c (-b^{74, 1}_2 ∧ -b^{74, 1}_1 ∧ b^{74, 1}_0 ∧ p_74) -> (-b^{74, 2}_2 ∧ b^{74, 2}_1 ∧ -b^{74, 2}_0) c in CNF: c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ -p_74 ∨ -b^{74, 2}_2 c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ -p_74 ∨ b^{74, 2}_1 c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ -p_74 ∨ -b^{74, 2}_0 c in DIMACS: 18272 18273 -18274 -74 -18275 0 18272 18273 -18274 -74 18276 0 18272 18273 -18274 -74 -18277 0 c 2+1 --> break c (-b^{74, 1}_2 ∧ b^{74, 1}_1 ∧ -b^{74, 1}_0 ∧ p_74) -> break c in CNF: c b^{74, 1}_2 ∨ -b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ -p_74 ∨ break c in DIMACS: 18272 -18273 18274 -74 1162 0 c 2-1 --> 1 c (-b^{74, 1}_2 ∧ b^{74, 1}_1 ∧ -b^{74, 1}_0 ∧ -p_74) -> (-b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ b^{74, 2}_0) c in CNF: c b^{74, 1}_2 ∨ -b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ p_74 ∨ -b^{74, 2}_2 c b^{74, 1}_2 ∨ -b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ p_74 ∨ -b^{74, 2}_1 c b^{74, 1}_2 ∨ -b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ p_74 ∨ b^{74, 2}_0 c in DIMACS: 18272 -18273 18274 74 -18275 0 18272 -18273 18274 74 -18276 0 18272 -18273 18274 74 18277 0 c 1-1 --> 0 c (-b^{74, 1}_2 ∧ -b^{74, 1}_1 ∧ b^{74, 1}_0 ∧ -p_74) -> (-b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ -b^{74, 2}_0) c in CNF: c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ p_74 ∨ -b^{74, 2}_2 c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ p_74 ∨ -b^{74, 2}_1 c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ p_74 ∨ -b^{74, 2}_0 c in DIMACS: 18272 18273 -18274 74 -18275 0 18272 18273 -18274 74 -18276 0 18272 18273 -18274 74 -18277 0 c 0-1 --> -1 c (-b^{74, 1}_2 ∧ -b^{74, 1}_1 ∧ -b^{74, 1}_0 ∧ -p_74) -> ( b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ b^{74, 2}_0) c in CNF: c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ p_74 ∨ b^{74, 2}_2 c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ p_74 ∨ -b^{74, 2}_1 c b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ p_74 ∨ b^{74, 2}_0 c in DIMACS: 18272 18273 18274 74 18275 0 18272 18273 18274 74 -18276 0 18272 18273 18274 74 18277 0 c -1-1 --> -2 c ( b^{74, 1}_2 ∧ -b^{74, 1}_1 ∧ b^{74, 1}_0 ∧ -p_74) -> ( b^{74, 2}_2 ∧ b^{74, 2}_1 ∧ -b^{74, 2}_0) c in CNF: c -b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ p_74 ∨ b^{74, 2}_2 c -b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ p_74 ∨ b^{74, 2}_1 c -b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ p_74 ∨ -b^{74, 2}_0 c in DIMACS: -18272 18273 -18274 74 18275 0 -18272 18273 -18274 74 18276 0 -18272 18273 -18274 74 -18277 0 c -2-1 --> break c ( b^{74, 1}_2 ∧ b^{74, 1}_1 ∧ -b^{74, 1}_0 ∧ -p_74) -> break c in CNF: c -b^{74, 1}_2 ∨ -b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ p_74 ∨ break c in DIMACS: -18272 -18273 18274 74 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 1}_2 ∧ -b^{74, 1}_1 ∧ -b^{74, 1}_0 ∧ true) c in CNF: c -b^{74, 1}_2 ∨ b^{74, 1}_1 ∨ b^{74, 1}_0 ∨ false c in DIMACS: -18272 18273 18274 0 c 3 does not represent an automaton state. c -(-b^{74, 1}_2 ∧ b^{74, 1}_1 ∧ b^{74, 1}_0 ∧ true) c in CNF: c b^{74, 1}_2 ∨ -b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ false c in DIMACS: 18272 -18273 -18274 0 c -3 does not represent an automaton state. c -( b^{74, 1}_2 ∧ b^{74, 1}_1 ∧ b^{74, 1}_0 ∧ true) c in CNF: c -b^{74, 1}_2 ∨ -b^{74, 1}_1 ∨ -b^{74, 1}_0 ∨ false c in DIMACS: -18272 -18273 -18274 0 c i = 2 c -2+1 --> -1 c ( b^{74, 2}_2 ∧ b^{74, 2}_1 ∧ -b^{74, 2}_0 ∧ p_148) -> ( b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ b^{74, 3}_0) c in CNF: c -b^{74, 2}_2 ∨ -b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ -p_148 ∨ b^{74, 3}_2 c -b^{74, 2}_2 ∨ -b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ -p_148 ∨ -b^{74, 3}_1 c -b^{74, 2}_2 ∨ -b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ -p_148 ∨ b^{74, 3}_0 c in DIMACS: -18275 -18276 18277 -148 18278 0 -18275 -18276 18277 -148 -18279 0 -18275 -18276 18277 -148 18280 0 c -1+1 --> 0 c ( b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ b^{74, 2}_0 ∧ p_148) -> (-b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ -b^{74, 3}_0) c in CNF: c -b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ -p_148 ∨ -b^{74, 3}_2 c -b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ -p_148 ∨ -b^{74, 3}_1 c -b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ -p_148 ∨ -b^{74, 3}_0 c in DIMACS: -18275 18276 -18277 -148 -18278 0 -18275 18276 -18277 -148 -18279 0 -18275 18276 -18277 -148 -18280 0 c 0+1 --> 1 c (-b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ -b^{74, 2}_0 ∧ p_148) -> (-b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ b^{74, 3}_0) c in CNF: c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ -p_148 ∨ -b^{74, 3}_2 c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ -p_148 ∨ -b^{74, 3}_1 c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ -p_148 ∨ b^{74, 3}_0 c in DIMACS: 18275 18276 18277 -148 -18278 0 18275 18276 18277 -148 -18279 0 18275 18276 18277 -148 18280 0 c 1+1 --> 2 c (-b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ b^{74, 2}_0 ∧ p_148) -> (-b^{74, 3}_2 ∧ b^{74, 3}_1 ∧ -b^{74, 3}_0) c in CNF: c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ -p_148 ∨ -b^{74, 3}_2 c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ -p_148 ∨ b^{74, 3}_1 c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ -p_148 ∨ -b^{74, 3}_0 c in DIMACS: 18275 18276 -18277 -148 -18278 0 18275 18276 -18277 -148 18279 0 18275 18276 -18277 -148 -18280 0 c 2+1 --> break c (-b^{74, 2}_2 ∧ b^{74, 2}_1 ∧ -b^{74, 2}_0 ∧ p_148) -> break c in CNF: c b^{74, 2}_2 ∨ -b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ -p_148 ∨ break c in DIMACS: 18275 -18276 18277 -148 1162 0 c 2-1 --> 1 c (-b^{74, 2}_2 ∧ b^{74, 2}_1 ∧ -b^{74, 2}_0 ∧ -p_148) -> (-b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ b^{74, 3}_0) c in CNF: c b^{74, 2}_2 ∨ -b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ p_148 ∨ -b^{74, 3}_2 c b^{74, 2}_2 ∨ -b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ p_148 ∨ -b^{74, 3}_1 c b^{74, 2}_2 ∨ -b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ p_148 ∨ b^{74, 3}_0 c in DIMACS: 18275 -18276 18277 148 -18278 0 18275 -18276 18277 148 -18279 0 18275 -18276 18277 148 18280 0 c 1-1 --> 0 c (-b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ b^{74, 2}_0 ∧ -p_148) -> (-b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ -b^{74, 3}_0) c in CNF: c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ p_148 ∨ -b^{74, 3}_2 c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ p_148 ∨ -b^{74, 3}_1 c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ p_148 ∨ -b^{74, 3}_0 c in DIMACS: 18275 18276 -18277 148 -18278 0 18275 18276 -18277 148 -18279 0 18275 18276 -18277 148 -18280 0 c 0-1 --> -1 c (-b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ -b^{74, 2}_0 ∧ -p_148) -> ( b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ b^{74, 3}_0) c in CNF: c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ p_148 ∨ b^{74, 3}_2 c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ p_148 ∨ -b^{74, 3}_1 c b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ p_148 ∨ b^{74, 3}_0 c in DIMACS: 18275 18276 18277 148 18278 0 18275 18276 18277 148 -18279 0 18275 18276 18277 148 18280 0 c -1-1 --> -2 c ( b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ b^{74, 2}_0 ∧ -p_148) -> ( b^{74, 3}_2 ∧ b^{74, 3}_1 ∧ -b^{74, 3}_0) c in CNF: c -b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ p_148 ∨ b^{74, 3}_2 c -b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ p_148 ∨ b^{74, 3}_1 c -b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ p_148 ∨ -b^{74, 3}_0 c in DIMACS: -18275 18276 -18277 148 18278 0 -18275 18276 -18277 148 18279 0 -18275 18276 -18277 148 -18280 0 c -2-1 --> break c ( b^{74, 2}_2 ∧ b^{74, 2}_1 ∧ -b^{74, 2}_0 ∧ -p_148) -> break c in CNF: c -b^{74, 2}_2 ∨ -b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ p_148 ∨ break c in DIMACS: -18275 -18276 18277 148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 2}_2 ∧ -b^{74, 2}_1 ∧ -b^{74, 2}_0 ∧ true) c in CNF: c -b^{74, 2}_2 ∨ b^{74, 2}_1 ∨ b^{74, 2}_0 ∨ false c in DIMACS: -18275 18276 18277 0 c 3 does not represent an automaton state. c -(-b^{74, 2}_2 ∧ b^{74, 2}_1 ∧ b^{74, 2}_0 ∧ true) c in CNF: c b^{74, 2}_2 ∨ -b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ false c in DIMACS: 18275 -18276 -18277 0 c -3 does not represent an automaton state. c -( b^{74, 2}_2 ∧ b^{74, 2}_1 ∧ b^{74, 2}_0 ∧ true) c in CNF: c -b^{74, 2}_2 ∨ -b^{74, 2}_1 ∨ -b^{74, 2}_0 ∨ false c in DIMACS: -18275 -18276 -18277 0 c i = 3 c -2+1 --> -1 c ( b^{74, 3}_2 ∧ b^{74, 3}_1 ∧ -b^{74, 3}_0 ∧ p_222) -> ( b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ b^{74, 4}_0) c in CNF: c -b^{74, 3}_2 ∨ -b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ -p_222 ∨ b^{74, 4}_2 c -b^{74, 3}_2 ∨ -b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ -p_222 ∨ -b^{74, 4}_1 c -b^{74, 3}_2 ∨ -b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ -p_222 ∨ b^{74, 4}_0 c in DIMACS: -18278 -18279 18280 -222 18281 0 -18278 -18279 18280 -222 -18282 0 -18278 -18279 18280 -222 18283 0 c -1+1 --> 0 c ( b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ b^{74, 3}_0 ∧ p_222) -> (-b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ -b^{74, 4}_0) c in CNF: c -b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ -p_222 ∨ -b^{74, 4}_2 c -b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ -p_222 ∨ -b^{74, 4}_1 c -b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ -p_222 ∨ -b^{74, 4}_0 c in DIMACS: -18278 18279 -18280 -222 -18281 0 -18278 18279 -18280 -222 -18282 0 -18278 18279 -18280 -222 -18283 0 c 0+1 --> 1 c (-b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ -b^{74, 3}_0 ∧ p_222) -> (-b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ b^{74, 4}_0) c in CNF: c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ -p_222 ∨ -b^{74, 4}_2 c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ -p_222 ∨ -b^{74, 4}_1 c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ -p_222 ∨ b^{74, 4}_0 c in DIMACS: 18278 18279 18280 -222 -18281 0 18278 18279 18280 -222 -18282 0 18278 18279 18280 -222 18283 0 c 1+1 --> 2 c (-b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ b^{74, 3}_0 ∧ p_222) -> (-b^{74, 4}_2 ∧ b^{74, 4}_1 ∧ -b^{74, 4}_0) c in CNF: c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ -p_222 ∨ -b^{74, 4}_2 c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ -p_222 ∨ b^{74, 4}_1 c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ -p_222 ∨ -b^{74, 4}_0 c in DIMACS: 18278 18279 -18280 -222 -18281 0 18278 18279 -18280 -222 18282 0 18278 18279 -18280 -222 -18283 0 c 2+1 --> break c (-b^{74, 3}_2 ∧ b^{74, 3}_1 ∧ -b^{74, 3}_0 ∧ p_222) -> break c in CNF: c b^{74, 3}_2 ∨ -b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ -p_222 ∨ break c in DIMACS: 18278 -18279 18280 -222 1162 0 c 2-1 --> 1 c (-b^{74, 3}_2 ∧ b^{74, 3}_1 ∧ -b^{74, 3}_0 ∧ -p_222) -> (-b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ b^{74, 4}_0) c in CNF: c b^{74, 3}_2 ∨ -b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ p_222 ∨ -b^{74, 4}_2 c b^{74, 3}_2 ∨ -b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ p_222 ∨ -b^{74, 4}_1 c b^{74, 3}_2 ∨ -b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ p_222 ∨ b^{74, 4}_0 c in DIMACS: 18278 -18279 18280 222 -18281 0 18278 -18279 18280 222 -18282 0 18278 -18279 18280 222 18283 0 c 1-1 --> 0 c (-b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ b^{74, 3}_0 ∧ -p_222) -> (-b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ -b^{74, 4}_0) c in CNF: c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ p_222 ∨ -b^{74, 4}_2 c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ p_222 ∨ -b^{74, 4}_1 c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ p_222 ∨ -b^{74, 4}_0 c in DIMACS: 18278 18279 -18280 222 -18281 0 18278 18279 -18280 222 -18282 0 18278 18279 -18280 222 -18283 0 c 0-1 --> -1 c (-b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ -b^{74, 3}_0 ∧ -p_222) -> ( b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ b^{74, 4}_0) c in CNF: c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ p_222 ∨ b^{74, 4}_2 c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ p_222 ∨ -b^{74, 4}_1 c b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ p_222 ∨ b^{74, 4}_0 c in DIMACS: 18278 18279 18280 222 18281 0 18278 18279 18280 222 -18282 0 18278 18279 18280 222 18283 0 c -1-1 --> -2 c ( b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ b^{74, 3}_0 ∧ -p_222) -> ( b^{74, 4}_2 ∧ b^{74, 4}_1 ∧ -b^{74, 4}_0) c in CNF: c -b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ p_222 ∨ b^{74, 4}_2 c -b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ p_222 ∨ b^{74, 4}_1 c -b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ p_222 ∨ -b^{74, 4}_0 c in DIMACS: -18278 18279 -18280 222 18281 0 -18278 18279 -18280 222 18282 0 -18278 18279 -18280 222 -18283 0 c -2-1 --> break c ( b^{74, 3}_2 ∧ b^{74, 3}_1 ∧ -b^{74, 3}_0 ∧ -p_222) -> break c in CNF: c -b^{74, 3}_2 ∨ -b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ p_222 ∨ break c in DIMACS: -18278 -18279 18280 222 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 3}_2 ∧ -b^{74, 3}_1 ∧ -b^{74, 3}_0 ∧ true) c in CNF: c -b^{74, 3}_2 ∨ b^{74, 3}_1 ∨ b^{74, 3}_0 ∨ false c in DIMACS: -18278 18279 18280 0 c 3 does not represent an automaton state. c -(-b^{74, 3}_2 ∧ b^{74, 3}_1 ∧ b^{74, 3}_0 ∧ true) c in CNF: c b^{74, 3}_2 ∨ -b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ false c in DIMACS: 18278 -18279 -18280 0 c -3 does not represent an automaton state. c -( b^{74, 3}_2 ∧ b^{74, 3}_1 ∧ b^{74, 3}_0 ∧ true) c in CNF: c -b^{74, 3}_2 ∨ -b^{74, 3}_1 ∨ -b^{74, 3}_0 ∨ false c in DIMACS: -18278 -18279 -18280 0 c i = 4 c -2+1 --> -1 c ( b^{74, 4}_2 ∧ b^{74, 4}_1 ∧ -b^{74, 4}_0 ∧ p_296) -> ( b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ b^{74, 5}_0) c in CNF: c -b^{74, 4}_2 ∨ -b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ -p_296 ∨ b^{74, 5}_2 c -b^{74, 4}_2 ∨ -b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ -p_296 ∨ -b^{74, 5}_1 c -b^{74, 4}_2 ∨ -b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ -p_296 ∨ b^{74, 5}_0 c in DIMACS: -18281 -18282 18283 -296 18284 0 -18281 -18282 18283 -296 -18285 0 -18281 -18282 18283 -296 18286 0 c -1+1 --> 0 c ( b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ b^{74, 4}_0 ∧ p_296) -> (-b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ -b^{74, 5}_0) c in CNF: c -b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ -p_296 ∨ -b^{74, 5}_2 c -b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ -p_296 ∨ -b^{74, 5}_1 c -b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ -p_296 ∨ -b^{74, 5}_0 c in DIMACS: -18281 18282 -18283 -296 -18284 0 -18281 18282 -18283 -296 -18285 0 -18281 18282 -18283 -296 -18286 0 c 0+1 --> 1 c (-b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ -b^{74, 4}_0 ∧ p_296) -> (-b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ b^{74, 5}_0) c in CNF: c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ -p_296 ∨ -b^{74, 5}_2 c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ -p_296 ∨ -b^{74, 5}_1 c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ -p_296 ∨ b^{74, 5}_0 c in DIMACS: 18281 18282 18283 -296 -18284 0 18281 18282 18283 -296 -18285 0 18281 18282 18283 -296 18286 0 c 1+1 --> 2 c (-b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ b^{74, 4}_0 ∧ p_296) -> (-b^{74, 5}_2 ∧ b^{74, 5}_1 ∧ -b^{74, 5}_0) c in CNF: c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ -p_296 ∨ -b^{74, 5}_2 c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ -p_296 ∨ b^{74, 5}_1 c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ -p_296 ∨ -b^{74, 5}_0 c in DIMACS: 18281 18282 -18283 -296 -18284 0 18281 18282 -18283 -296 18285 0 18281 18282 -18283 -296 -18286 0 c 2+1 --> break c (-b^{74, 4}_2 ∧ b^{74, 4}_1 ∧ -b^{74, 4}_0 ∧ p_296) -> break c in CNF: c b^{74, 4}_2 ∨ -b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ -p_296 ∨ break c in DIMACS: 18281 -18282 18283 -296 1162 0 c 2-1 --> 1 c (-b^{74, 4}_2 ∧ b^{74, 4}_1 ∧ -b^{74, 4}_0 ∧ -p_296) -> (-b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ b^{74, 5}_0) c in CNF: c b^{74, 4}_2 ∨ -b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ p_296 ∨ -b^{74, 5}_2 c b^{74, 4}_2 ∨ -b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ p_296 ∨ -b^{74, 5}_1 c b^{74, 4}_2 ∨ -b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ p_296 ∨ b^{74, 5}_0 c in DIMACS: 18281 -18282 18283 296 -18284 0 18281 -18282 18283 296 -18285 0 18281 -18282 18283 296 18286 0 c 1-1 --> 0 c (-b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ b^{74, 4}_0 ∧ -p_296) -> (-b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ -b^{74, 5}_0) c in CNF: c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ p_296 ∨ -b^{74, 5}_2 c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ p_296 ∨ -b^{74, 5}_1 c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ p_296 ∨ -b^{74, 5}_0 c in DIMACS: 18281 18282 -18283 296 -18284 0 18281 18282 -18283 296 -18285 0 18281 18282 -18283 296 -18286 0 c 0-1 --> -1 c (-b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ -b^{74, 4}_0 ∧ -p_296) -> ( b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ b^{74, 5}_0) c in CNF: c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ p_296 ∨ b^{74, 5}_2 c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ p_296 ∨ -b^{74, 5}_1 c b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ p_296 ∨ b^{74, 5}_0 c in DIMACS: 18281 18282 18283 296 18284 0 18281 18282 18283 296 -18285 0 18281 18282 18283 296 18286 0 c -1-1 --> -2 c ( b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ b^{74, 4}_0 ∧ -p_296) -> ( b^{74, 5}_2 ∧ b^{74, 5}_1 ∧ -b^{74, 5}_0) c in CNF: c -b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ p_296 ∨ b^{74, 5}_2 c -b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ p_296 ∨ b^{74, 5}_1 c -b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ p_296 ∨ -b^{74, 5}_0 c in DIMACS: -18281 18282 -18283 296 18284 0 -18281 18282 -18283 296 18285 0 -18281 18282 -18283 296 -18286 0 c -2-1 --> break c ( b^{74, 4}_2 ∧ b^{74, 4}_1 ∧ -b^{74, 4}_0 ∧ -p_296) -> break c in CNF: c -b^{74, 4}_2 ∨ -b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ p_296 ∨ break c in DIMACS: -18281 -18282 18283 296 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 4}_2 ∧ -b^{74, 4}_1 ∧ -b^{74, 4}_0 ∧ true) c in CNF: c -b^{74, 4}_2 ∨ b^{74, 4}_1 ∨ b^{74, 4}_0 ∨ false c in DIMACS: -18281 18282 18283 0 c 3 does not represent an automaton state. c -(-b^{74, 4}_2 ∧ b^{74, 4}_1 ∧ b^{74, 4}_0 ∧ true) c in CNF: c b^{74, 4}_2 ∨ -b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ false c in DIMACS: 18281 -18282 -18283 0 c -3 does not represent an automaton state. c -( b^{74, 4}_2 ∧ b^{74, 4}_1 ∧ b^{74, 4}_0 ∧ true) c in CNF: c -b^{74, 4}_2 ∨ -b^{74, 4}_1 ∨ -b^{74, 4}_0 ∨ false c in DIMACS: -18281 -18282 -18283 0 c i = 5 c -2+1 --> -1 c ( b^{74, 5}_2 ∧ b^{74, 5}_1 ∧ -b^{74, 5}_0 ∧ p_370) -> ( b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ b^{74, 6}_0) c in CNF: c -b^{74, 5}_2 ∨ -b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ -p_370 ∨ b^{74, 6}_2 c -b^{74, 5}_2 ∨ -b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ -p_370 ∨ -b^{74, 6}_1 c -b^{74, 5}_2 ∨ -b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ -p_370 ∨ b^{74, 6}_0 c in DIMACS: -18284 -18285 18286 -370 18287 0 -18284 -18285 18286 -370 -18288 0 -18284 -18285 18286 -370 18289 0 c -1+1 --> 0 c ( b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ b^{74, 5}_0 ∧ p_370) -> (-b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ -b^{74, 6}_0) c in CNF: c -b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ -p_370 ∨ -b^{74, 6}_2 c -b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ -p_370 ∨ -b^{74, 6}_1 c -b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ -p_370 ∨ -b^{74, 6}_0 c in DIMACS: -18284 18285 -18286 -370 -18287 0 -18284 18285 -18286 -370 -18288 0 -18284 18285 -18286 -370 -18289 0 c 0+1 --> 1 c (-b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ -b^{74, 5}_0 ∧ p_370) -> (-b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ b^{74, 6}_0) c in CNF: c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ -p_370 ∨ -b^{74, 6}_2 c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ -p_370 ∨ -b^{74, 6}_1 c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ -p_370 ∨ b^{74, 6}_0 c in DIMACS: 18284 18285 18286 -370 -18287 0 18284 18285 18286 -370 -18288 0 18284 18285 18286 -370 18289 0 c 1+1 --> 2 c (-b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ b^{74, 5}_0 ∧ p_370) -> (-b^{74, 6}_2 ∧ b^{74, 6}_1 ∧ -b^{74, 6}_0) c in CNF: c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ -p_370 ∨ -b^{74, 6}_2 c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ -p_370 ∨ b^{74, 6}_1 c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ -p_370 ∨ -b^{74, 6}_0 c in DIMACS: 18284 18285 -18286 -370 -18287 0 18284 18285 -18286 -370 18288 0 18284 18285 -18286 -370 -18289 0 c 2+1 --> break c (-b^{74, 5}_2 ∧ b^{74, 5}_1 ∧ -b^{74, 5}_0 ∧ p_370) -> break c in CNF: c b^{74, 5}_2 ∨ -b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ -p_370 ∨ break c in DIMACS: 18284 -18285 18286 -370 1162 0 c 2-1 --> 1 c (-b^{74, 5}_2 ∧ b^{74, 5}_1 ∧ -b^{74, 5}_0 ∧ -p_370) -> (-b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ b^{74, 6}_0) c in CNF: c b^{74, 5}_2 ∨ -b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ p_370 ∨ -b^{74, 6}_2 c b^{74, 5}_2 ∨ -b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ p_370 ∨ -b^{74, 6}_1 c b^{74, 5}_2 ∨ -b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ p_370 ∨ b^{74, 6}_0 c in DIMACS: 18284 -18285 18286 370 -18287 0 18284 -18285 18286 370 -18288 0 18284 -18285 18286 370 18289 0 c 1-1 --> 0 c (-b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ b^{74, 5}_0 ∧ -p_370) -> (-b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ -b^{74, 6}_0) c in CNF: c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ p_370 ∨ -b^{74, 6}_2 c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ p_370 ∨ -b^{74, 6}_1 c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ p_370 ∨ -b^{74, 6}_0 c in DIMACS: 18284 18285 -18286 370 -18287 0 18284 18285 -18286 370 -18288 0 18284 18285 -18286 370 -18289 0 c 0-1 --> -1 c (-b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ -b^{74, 5}_0 ∧ -p_370) -> ( b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ b^{74, 6}_0) c in CNF: c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ p_370 ∨ b^{74, 6}_2 c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ p_370 ∨ -b^{74, 6}_1 c b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ p_370 ∨ b^{74, 6}_0 c in DIMACS: 18284 18285 18286 370 18287 0 18284 18285 18286 370 -18288 0 18284 18285 18286 370 18289 0 c -1-1 --> -2 c ( b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ b^{74, 5}_0 ∧ -p_370) -> ( b^{74, 6}_2 ∧ b^{74, 6}_1 ∧ -b^{74, 6}_0) c in CNF: c -b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ p_370 ∨ b^{74, 6}_2 c -b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ p_370 ∨ b^{74, 6}_1 c -b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ p_370 ∨ -b^{74, 6}_0 c in DIMACS: -18284 18285 -18286 370 18287 0 -18284 18285 -18286 370 18288 0 -18284 18285 -18286 370 -18289 0 c -2-1 --> break c ( b^{74, 5}_2 ∧ b^{74, 5}_1 ∧ -b^{74, 5}_0 ∧ -p_370) -> break c in CNF: c -b^{74, 5}_2 ∨ -b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ p_370 ∨ break c in DIMACS: -18284 -18285 18286 370 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 5}_2 ∧ -b^{74, 5}_1 ∧ -b^{74, 5}_0 ∧ true) c in CNF: c -b^{74, 5}_2 ∨ b^{74, 5}_1 ∨ b^{74, 5}_0 ∨ false c in DIMACS: -18284 18285 18286 0 c 3 does not represent an automaton state. c -(-b^{74, 5}_2 ∧ b^{74, 5}_1 ∧ b^{74, 5}_0 ∧ true) c in CNF: c b^{74, 5}_2 ∨ -b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ false c in DIMACS: 18284 -18285 -18286 0 c -3 does not represent an automaton state. c -( b^{74, 5}_2 ∧ b^{74, 5}_1 ∧ b^{74, 5}_0 ∧ true) c in CNF: c -b^{74, 5}_2 ∨ -b^{74, 5}_1 ∨ -b^{74, 5}_0 ∨ false c in DIMACS: -18284 -18285 -18286 0 c i = 6 c -2+1 --> -1 c ( b^{74, 6}_2 ∧ b^{74, 6}_1 ∧ -b^{74, 6}_0 ∧ p_444) -> ( b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ b^{74, 7}_0) c in CNF: c -b^{74, 6}_2 ∨ -b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ -p_444 ∨ b^{74, 7}_2 c -b^{74, 6}_2 ∨ -b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ -p_444 ∨ -b^{74, 7}_1 c -b^{74, 6}_2 ∨ -b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ -p_444 ∨ b^{74, 7}_0 c in DIMACS: -18287 -18288 18289 -444 18290 0 -18287 -18288 18289 -444 -18291 0 -18287 -18288 18289 -444 18292 0 c -1+1 --> 0 c ( b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ b^{74, 6}_0 ∧ p_444) -> (-b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ -b^{74, 7}_0) c in CNF: c -b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ -p_444 ∨ -b^{74, 7}_2 c -b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ -p_444 ∨ -b^{74, 7}_1 c -b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ -p_444 ∨ -b^{74, 7}_0 c in DIMACS: -18287 18288 -18289 -444 -18290 0 -18287 18288 -18289 -444 -18291 0 -18287 18288 -18289 -444 -18292 0 c 0+1 --> 1 c (-b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ -b^{74, 6}_0 ∧ p_444) -> (-b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ b^{74, 7}_0) c in CNF: c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ -p_444 ∨ -b^{74, 7}_2 c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ -p_444 ∨ -b^{74, 7}_1 c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ -p_444 ∨ b^{74, 7}_0 c in DIMACS: 18287 18288 18289 -444 -18290 0 18287 18288 18289 -444 -18291 0 18287 18288 18289 -444 18292 0 c 1+1 --> 2 c (-b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ b^{74, 6}_0 ∧ p_444) -> (-b^{74, 7}_2 ∧ b^{74, 7}_1 ∧ -b^{74, 7}_0) c in CNF: c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ -p_444 ∨ -b^{74, 7}_2 c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ -p_444 ∨ b^{74, 7}_1 c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ -p_444 ∨ -b^{74, 7}_0 c in DIMACS: 18287 18288 -18289 -444 -18290 0 18287 18288 -18289 -444 18291 0 18287 18288 -18289 -444 -18292 0 c 2+1 --> break c (-b^{74, 6}_2 ∧ b^{74, 6}_1 ∧ -b^{74, 6}_0 ∧ p_444) -> break c in CNF: c b^{74, 6}_2 ∨ -b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ -p_444 ∨ break c in DIMACS: 18287 -18288 18289 -444 1162 0 c 2-1 --> 1 c (-b^{74, 6}_2 ∧ b^{74, 6}_1 ∧ -b^{74, 6}_0 ∧ -p_444) -> (-b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ b^{74, 7}_0) c in CNF: c b^{74, 6}_2 ∨ -b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ p_444 ∨ -b^{74, 7}_2 c b^{74, 6}_2 ∨ -b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ p_444 ∨ -b^{74, 7}_1 c b^{74, 6}_2 ∨ -b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ p_444 ∨ b^{74, 7}_0 c in DIMACS: 18287 -18288 18289 444 -18290 0 18287 -18288 18289 444 -18291 0 18287 -18288 18289 444 18292 0 c 1-1 --> 0 c (-b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ b^{74, 6}_0 ∧ -p_444) -> (-b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ -b^{74, 7}_0) c in CNF: c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ p_444 ∨ -b^{74, 7}_2 c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ p_444 ∨ -b^{74, 7}_1 c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ p_444 ∨ -b^{74, 7}_0 c in DIMACS: 18287 18288 -18289 444 -18290 0 18287 18288 -18289 444 -18291 0 18287 18288 -18289 444 -18292 0 c 0-1 --> -1 c (-b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ -b^{74, 6}_0 ∧ -p_444) -> ( b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ b^{74, 7}_0) c in CNF: c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ p_444 ∨ b^{74, 7}_2 c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ p_444 ∨ -b^{74, 7}_1 c b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ p_444 ∨ b^{74, 7}_0 c in DIMACS: 18287 18288 18289 444 18290 0 18287 18288 18289 444 -18291 0 18287 18288 18289 444 18292 0 c -1-1 --> -2 c ( b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ b^{74, 6}_0 ∧ -p_444) -> ( b^{74, 7}_2 ∧ b^{74, 7}_1 ∧ -b^{74, 7}_0) c in CNF: c -b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ p_444 ∨ b^{74, 7}_2 c -b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ p_444 ∨ b^{74, 7}_1 c -b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ p_444 ∨ -b^{74, 7}_0 c in DIMACS: -18287 18288 -18289 444 18290 0 -18287 18288 -18289 444 18291 0 -18287 18288 -18289 444 -18292 0 c -2-1 --> break c ( b^{74, 6}_2 ∧ b^{74, 6}_1 ∧ -b^{74, 6}_0 ∧ -p_444) -> break c in CNF: c -b^{74, 6}_2 ∨ -b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ p_444 ∨ break c in DIMACS: -18287 -18288 18289 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 6}_2 ∧ -b^{74, 6}_1 ∧ -b^{74, 6}_0 ∧ true) c in CNF: c -b^{74, 6}_2 ∨ b^{74, 6}_1 ∨ b^{74, 6}_0 ∨ false c in DIMACS: -18287 18288 18289 0 c 3 does not represent an automaton state. c -(-b^{74, 6}_2 ∧ b^{74, 6}_1 ∧ b^{74, 6}_0 ∧ true) c in CNF: c b^{74, 6}_2 ∨ -b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ false c in DIMACS: 18287 -18288 -18289 0 c -3 does not represent an automaton state. c -( b^{74, 6}_2 ∧ b^{74, 6}_1 ∧ b^{74, 6}_0 ∧ true) c in CNF: c -b^{74, 6}_2 ∨ -b^{74, 6}_1 ∨ -b^{74, 6}_0 ∨ false c in DIMACS: -18287 -18288 -18289 0 c i = 7 c -2+1 --> -1 c ( b^{74, 7}_2 ∧ b^{74, 7}_1 ∧ -b^{74, 7}_0 ∧ p_518) -> ( b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ b^{74, 8}_0) c in CNF: c -b^{74, 7}_2 ∨ -b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ -p_518 ∨ b^{74, 8}_2 c -b^{74, 7}_2 ∨ -b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ -p_518 ∨ -b^{74, 8}_1 c -b^{74, 7}_2 ∨ -b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ -p_518 ∨ b^{74, 8}_0 c in DIMACS: -18290 -18291 18292 -518 18293 0 -18290 -18291 18292 -518 -18294 0 -18290 -18291 18292 -518 18295 0 c -1+1 --> 0 c ( b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ b^{74, 7}_0 ∧ p_518) -> (-b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ -b^{74, 8}_0) c in CNF: c -b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ -p_518 ∨ -b^{74, 8}_2 c -b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ -p_518 ∨ -b^{74, 8}_1 c -b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ -p_518 ∨ -b^{74, 8}_0 c in DIMACS: -18290 18291 -18292 -518 -18293 0 -18290 18291 -18292 -518 -18294 0 -18290 18291 -18292 -518 -18295 0 c 0+1 --> 1 c (-b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ -b^{74, 7}_0 ∧ p_518) -> (-b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ b^{74, 8}_0) c in CNF: c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ -p_518 ∨ -b^{74, 8}_2 c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ -p_518 ∨ -b^{74, 8}_1 c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ -p_518 ∨ b^{74, 8}_0 c in DIMACS: 18290 18291 18292 -518 -18293 0 18290 18291 18292 -518 -18294 0 18290 18291 18292 -518 18295 0 c 1+1 --> 2 c (-b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ b^{74, 7}_0 ∧ p_518) -> (-b^{74, 8}_2 ∧ b^{74, 8}_1 ∧ -b^{74, 8}_0) c in CNF: c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ -p_518 ∨ -b^{74, 8}_2 c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ -p_518 ∨ b^{74, 8}_1 c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ -p_518 ∨ -b^{74, 8}_0 c in DIMACS: 18290 18291 -18292 -518 -18293 0 18290 18291 -18292 -518 18294 0 18290 18291 -18292 -518 -18295 0 c 2+1 --> break c (-b^{74, 7}_2 ∧ b^{74, 7}_1 ∧ -b^{74, 7}_0 ∧ p_518) -> break c in CNF: c b^{74, 7}_2 ∨ -b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ -p_518 ∨ break c in DIMACS: 18290 -18291 18292 -518 1162 0 c 2-1 --> 1 c (-b^{74, 7}_2 ∧ b^{74, 7}_1 ∧ -b^{74, 7}_0 ∧ -p_518) -> (-b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ b^{74, 8}_0) c in CNF: c b^{74, 7}_2 ∨ -b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ p_518 ∨ -b^{74, 8}_2 c b^{74, 7}_2 ∨ -b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ p_518 ∨ -b^{74, 8}_1 c b^{74, 7}_2 ∨ -b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ p_518 ∨ b^{74, 8}_0 c in DIMACS: 18290 -18291 18292 518 -18293 0 18290 -18291 18292 518 -18294 0 18290 -18291 18292 518 18295 0 c 1-1 --> 0 c (-b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ b^{74, 7}_0 ∧ -p_518) -> (-b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ -b^{74, 8}_0) c in CNF: c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ p_518 ∨ -b^{74, 8}_2 c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ p_518 ∨ -b^{74, 8}_1 c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ p_518 ∨ -b^{74, 8}_0 c in DIMACS: 18290 18291 -18292 518 -18293 0 18290 18291 -18292 518 -18294 0 18290 18291 -18292 518 -18295 0 c 0-1 --> -1 c (-b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ -b^{74, 7}_0 ∧ -p_518) -> ( b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ b^{74, 8}_0) c in CNF: c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ p_518 ∨ b^{74, 8}_2 c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ p_518 ∨ -b^{74, 8}_1 c b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ p_518 ∨ b^{74, 8}_0 c in DIMACS: 18290 18291 18292 518 18293 0 18290 18291 18292 518 -18294 0 18290 18291 18292 518 18295 0 c -1-1 --> -2 c ( b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ b^{74, 7}_0 ∧ -p_518) -> ( b^{74, 8}_2 ∧ b^{74, 8}_1 ∧ -b^{74, 8}_0) c in CNF: c -b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ p_518 ∨ b^{74, 8}_2 c -b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ p_518 ∨ b^{74, 8}_1 c -b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ p_518 ∨ -b^{74, 8}_0 c in DIMACS: -18290 18291 -18292 518 18293 0 -18290 18291 -18292 518 18294 0 -18290 18291 -18292 518 -18295 0 c -2-1 --> break c ( b^{74, 7}_2 ∧ b^{74, 7}_1 ∧ -b^{74, 7}_0 ∧ -p_518) -> break c in CNF: c -b^{74, 7}_2 ∨ -b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ p_518 ∨ break c in DIMACS: -18290 -18291 18292 518 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 7}_2 ∧ -b^{74, 7}_1 ∧ -b^{74, 7}_0 ∧ true) c in CNF: c -b^{74, 7}_2 ∨ b^{74, 7}_1 ∨ b^{74, 7}_0 ∨ false c in DIMACS: -18290 18291 18292 0 c 3 does not represent an automaton state. c -(-b^{74, 7}_2 ∧ b^{74, 7}_1 ∧ b^{74, 7}_0 ∧ true) c in CNF: c b^{74, 7}_2 ∨ -b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ false c in DIMACS: 18290 -18291 -18292 0 c -3 does not represent an automaton state. c -( b^{74, 7}_2 ∧ b^{74, 7}_1 ∧ b^{74, 7}_0 ∧ true) c in CNF: c -b^{74, 7}_2 ∨ -b^{74, 7}_1 ∨ -b^{74, 7}_0 ∨ false c in DIMACS: -18290 -18291 -18292 0 c i = 8 c -2+1 --> -1 c ( b^{74, 8}_2 ∧ b^{74, 8}_1 ∧ -b^{74, 8}_0 ∧ p_592) -> ( b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ b^{74, 9}_0) c in CNF: c -b^{74, 8}_2 ∨ -b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ -p_592 ∨ b^{74, 9}_2 c -b^{74, 8}_2 ∨ -b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ -p_592 ∨ -b^{74, 9}_1 c -b^{74, 8}_2 ∨ -b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ -p_592 ∨ b^{74, 9}_0 c in DIMACS: -18293 -18294 18295 -592 18296 0 -18293 -18294 18295 -592 -18297 0 -18293 -18294 18295 -592 18298 0 c -1+1 --> 0 c ( b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ b^{74, 8}_0 ∧ p_592) -> (-b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ -b^{74, 9}_0) c in CNF: c -b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ -p_592 ∨ -b^{74, 9}_2 c -b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ -p_592 ∨ -b^{74, 9}_1 c -b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ -p_592 ∨ -b^{74, 9}_0 c in DIMACS: -18293 18294 -18295 -592 -18296 0 -18293 18294 -18295 -592 -18297 0 -18293 18294 -18295 -592 -18298 0 c 0+1 --> 1 c (-b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ -b^{74, 8}_0 ∧ p_592) -> (-b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ b^{74, 9}_0) c in CNF: c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ -p_592 ∨ -b^{74, 9}_2 c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ -p_592 ∨ -b^{74, 9}_1 c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ -p_592 ∨ b^{74, 9}_0 c in DIMACS: 18293 18294 18295 -592 -18296 0 18293 18294 18295 -592 -18297 0 18293 18294 18295 -592 18298 0 c 1+1 --> 2 c (-b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ b^{74, 8}_0 ∧ p_592) -> (-b^{74, 9}_2 ∧ b^{74, 9}_1 ∧ -b^{74, 9}_0) c in CNF: c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ -p_592 ∨ -b^{74, 9}_2 c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ -p_592 ∨ b^{74, 9}_1 c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ -p_592 ∨ -b^{74, 9}_0 c in DIMACS: 18293 18294 -18295 -592 -18296 0 18293 18294 -18295 -592 18297 0 18293 18294 -18295 -592 -18298 0 c 2+1 --> break c (-b^{74, 8}_2 ∧ b^{74, 8}_1 ∧ -b^{74, 8}_0 ∧ p_592) -> break c in CNF: c b^{74, 8}_2 ∨ -b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ -p_592 ∨ break c in DIMACS: 18293 -18294 18295 -592 1162 0 c 2-1 --> 1 c (-b^{74, 8}_2 ∧ b^{74, 8}_1 ∧ -b^{74, 8}_0 ∧ -p_592) -> (-b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ b^{74, 9}_0) c in CNF: c b^{74, 8}_2 ∨ -b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ p_592 ∨ -b^{74, 9}_2 c b^{74, 8}_2 ∨ -b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ p_592 ∨ -b^{74, 9}_1 c b^{74, 8}_2 ∨ -b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ p_592 ∨ b^{74, 9}_0 c in DIMACS: 18293 -18294 18295 592 -18296 0 18293 -18294 18295 592 -18297 0 18293 -18294 18295 592 18298 0 c 1-1 --> 0 c (-b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ b^{74, 8}_0 ∧ -p_592) -> (-b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ -b^{74, 9}_0) c in CNF: c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ p_592 ∨ -b^{74, 9}_2 c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ p_592 ∨ -b^{74, 9}_1 c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ p_592 ∨ -b^{74, 9}_0 c in DIMACS: 18293 18294 -18295 592 -18296 0 18293 18294 -18295 592 -18297 0 18293 18294 -18295 592 -18298 0 c 0-1 --> -1 c (-b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ -b^{74, 8}_0 ∧ -p_592) -> ( b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ b^{74, 9}_0) c in CNF: c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ p_592 ∨ b^{74, 9}_2 c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ p_592 ∨ -b^{74, 9}_1 c b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ p_592 ∨ b^{74, 9}_0 c in DIMACS: 18293 18294 18295 592 18296 0 18293 18294 18295 592 -18297 0 18293 18294 18295 592 18298 0 c -1-1 --> -2 c ( b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ b^{74, 8}_0 ∧ -p_592) -> ( b^{74, 9}_2 ∧ b^{74, 9}_1 ∧ -b^{74, 9}_0) c in CNF: c -b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ p_592 ∨ b^{74, 9}_2 c -b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ p_592 ∨ b^{74, 9}_1 c -b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ p_592 ∨ -b^{74, 9}_0 c in DIMACS: -18293 18294 -18295 592 18296 0 -18293 18294 -18295 592 18297 0 -18293 18294 -18295 592 -18298 0 c -2-1 --> break c ( b^{74, 8}_2 ∧ b^{74, 8}_1 ∧ -b^{74, 8}_0 ∧ -p_592) -> break c in CNF: c -b^{74, 8}_2 ∨ -b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ p_592 ∨ break c in DIMACS: -18293 -18294 18295 592 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 8}_2 ∧ -b^{74, 8}_1 ∧ -b^{74, 8}_0 ∧ true) c in CNF: c -b^{74, 8}_2 ∨ b^{74, 8}_1 ∨ b^{74, 8}_0 ∨ false c in DIMACS: -18293 18294 18295 0 c 3 does not represent an automaton state. c -(-b^{74, 8}_2 ∧ b^{74, 8}_1 ∧ b^{74, 8}_0 ∧ true) c in CNF: c b^{74, 8}_2 ∨ -b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ false c in DIMACS: 18293 -18294 -18295 0 c -3 does not represent an automaton state. c -( b^{74, 8}_2 ∧ b^{74, 8}_1 ∧ b^{74, 8}_0 ∧ true) c in CNF: c -b^{74, 8}_2 ∨ -b^{74, 8}_1 ∨ -b^{74, 8}_0 ∨ false c in DIMACS: -18293 -18294 -18295 0 c i = 9 c -2+1 --> -1 c ( b^{74, 9}_2 ∧ b^{74, 9}_1 ∧ -b^{74, 9}_0 ∧ p_666) -> ( b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ b^{74, 10}_0) c in CNF: c -b^{74, 9}_2 ∨ -b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ -p_666 ∨ b^{74, 10}_2 c -b^{74, 9}_2 ∨ -b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ -p_666 ∨ -b^{74, 10}_1 c -b^{74, 9}_2 ∨ -b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ -p_666 ∨ b^{74, 10}_0 c in DIMACS: -18296 -18297 18298 -666 18299 0 -18296 -18297 18298 -666 -18300 0 -18296 -18297 18298 -666 18301 0 c -1+1 --> 0 c ( b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ b^{74, 9}_0 ∧ p_666) -> (-b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ -b^{74, 10}_0) c in CNF: c -b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ -p_666 ∨ -b^{74, 10}_2 c -b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ -p_666 ∨ -b^{74, 10}_1 c -b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ -p_666 ∨ -b^{74, 10}_0 c in DIMACS: -18296 18297 -18298 -666 -18299 0 -18296 18297 -18298 -666 -18300 0 -18296 18297 -18298 -666 -18301 0 c 0+1 --> 1 c (-b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ -b^{74, 9}_0 ∧ p_666) -> (-b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ b^{74, 10}_0) c in CNF: c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ -p_666 ∨ -b^{74, 10}_2 c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ -p_666 ∨ -b^{74, 10}_1 c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ -p_666 ∨ b^{74, 10}_0 c in DIMACS: 18296 18297 18298 -666 -18299 0 18296 18297 18298 -666 -18300 0 18296 18297 18298 -666 18301 0 c 1+1 --> 2 c (-b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ b^{74, 9}_0 ∧ p_666) -> (-b^{74, 10}_2 ∧ b^{74, 10}_1 ∧ -b^{74, 10}_0) c in CNF: c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ -p_666 ∨ -b^{74, 10}_2 c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ -p_666 ∨ b^{74, 10}_1 c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ -p_666 ∨ -b^{74, 10}_0 c in DIMACS: 18296 18297 -18298 -666 -18299 0 18296 18297 -18298 -666 18300 0 18296 18297 -18298 -666 -18301 0 c 2+1 --> break c (-b^{74, 9}_2 ∧ b^{74, 9}_1 ∧ -b^{74, 9}_0 ∧ p_666) -> break c in CNF: c b^{74, 9}_2 ∨ -b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ -p_666 ∨ break c in DIMACS: 18296 -18297 18298 -666 1162 0 c 2-1 --> 1 c (-b^{74, 9}_2 ∧ b^{74, 9}_1 ∧ -b^{74, 9}_0 ∧ -p_666) -> (-b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ b^{74, 10}_0) c in CNF: c b^{74, 9}_2 ∨ -b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ p_666 ∨ -b^{74, 10}_2 c b^{74, 9}_2 ∨ -b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ p_666 ∨ -b^{74, 10}_1 c b^{74, 9}_2 ∨ -b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ p_666 ∨ b^{74, 10}_0 c in DIMACS: 18296 -18297 18298 666 -18299 0 18296 -18297 18298 666 -18300 0 18296 -18297 18298 666 18301 0 c 1-1 --> 0 c (-b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ b^{74, 9}_0 ∧ -p_666) -> (-b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ -b^{74, 10}_0) c in CNF: c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ p_666 ∨ -b^{74, 10}_2 c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ p_666 ∨ -b^{74, 10}_1 c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ p_666 ∨ -b^{74, 10}_0 c in DIMACS: 18296 18297 -18298 666 -18299 0 18296 18297 -18298 666 -18300 0 18296 18297 -18298 666 -18301 0 c 0-1 --> -1 c (-b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ -b^{74, 9}_0 ∧ -p_666) -> ( b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ b^{74, 10}_0) c in CNF: c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ p_666 ∨ b^{74, 10}_2 c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ p_666 ∨ -b^{74, 10}_1 c b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ p_666 ∨ b^{74, 10}_0 c in DIMACS: 18296 18297 18298 666 18299 0 18296 18297 18298 666 -18300 0 18296 18297 18298 666 18301 0 c -1-1 --> -2 c ( b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ b^{74, 9}_0 ∧ -p_666) -> ( b^{74, 10}_2 ∧ b^{74, 10}_1 ∧ -b^{74, 10}_0) c in CNF: c -b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ p_666 ∨ b^{74, 10}_2 c -b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ p_666 ∨ b^{74, 10}_1 c -b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ p_666 ∨ -b^{74, 10}_0 c in DIMACS: -18296 18297 -18298 666 18299 0 -18296 18297 -18298 666 18300 0 -18296 18297 -18298 666 -18301 0 c -2-1 --> break c ( b^{74, 9}_2 ∧ b^{74, 9}_1 ∧ -b^{74, 9}_0 ∧ -p_666) -> break c in CNF: c -b^{74, 9}_2 ∨ -b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ p_666 ∨ break c in DIMACS: -18296 -18297 18298 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 9}_2 ∧ -b^{74, 9}_1 ∧ -b^{74, 9}_0 ∧ true) c in CNF: c -b^{74, 9}_2 ∨ b^{74, 9}_1 ∨ b^{74, 9}_0 ∨ false c in DIMACS: -18296 18297 18298 0 c 3 does not represent an automaton state. c -(-b^{74, 9}_2 ∧ b^{74, 9}_1 ∧ b^{74, 9}_0 ∧ true) c in CNF: c b^{74, 9}_2 ∨ -b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ false c in DIMACS: 18296 -18297 -18298 0 c -3 does not represent an automaton state. c -( b^{74, 9}_2 ∧ b^{74, 9}_1 ∧ b^{74, 9}_0 ∧ true) c in CNF: c -b^{74, 9}_2 ∨ -b^{74, 9}_1 ∨ -b^{74, 9}_0 ∨ false c in DIMACS: -18296 -18297 -18298 0 c i = 10 c -2+1 --> -1 c ( b^{74, 10}_2 ∧ b^{74, 10}_1 ∧ -b^{74, 10}_0 ∧ p_740) -> ( b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ b^{74, 11}_0) c in CNF: c -b^{74, 10}_2 ∨ -b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ -p_740 ∨ b^{74, 11}_2 c -b^{74, 10}_2 ∨ -b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ -p_740 ∨ -b^{74, 11}_1 c -b^{74, 10}_2 ∨ -b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ -p_740 ∨ b^{74, 11}_0 c in DIMACS: -18299 -18300 18301 -740 18302 0 -18299 -18300 18301 -740 -18303 0 -18299 -18300 18301 -740 18304 0 c -1+1 --> 0 c ( b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ b^{74, 10}_0 ∧ p_740) -> (-b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ -b^{74, 11}_0) c in CNF: c -b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ -p_740 ∨ -b^{74, 11}_2 c -b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ -p_740 ∨ -b^{74, 11}_1 c -b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ -p_740 ∨ -b^{74, 11}_0 c in DIMACS: -18299 18300 -18301 -740 -18302 0 -18299 18300 -18301 -740 -18303 0 -18299 18300 -18301 -740 -18304 0 c 0+1 --> 1 c (-b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ -b^{74, 10}_0 ∧ p_740) -> (-b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ b^{74, 11}_0) c in CNF: c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ -p_740 ∨ -b^{74, 11}_2 c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ -p_740 ∨ -b^{74, 11}_1 c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ -p_740 ∨ b^{74, 11}_0 c in DIMACS: 18299 18300 18301 -740 -18302 0 18299 18300 18301 -740 -18303 0 18299 18300 18301 -740 18304 0 c 1+1 --> 2 c (-b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ b^{74, 10}_0 ∧ p_740) -> (-b^{74, 11}_2 ∧ b^{74, 11}_1 ∧ -b^{74, 11}_0) c in CNF: c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ -p_740 ∨ -b^{74, 11}_2 c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ -p_740 ∨ b^{74, 11}_1 c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ -p_740 ∨ -b^{74, 11}_0 c in DIMACS: 18299 18300 -18301 -740 -18302 0 18299 18300 -18301 -740 18303 0 18299 18300 -18301 -740 -18304 0 c 2+1 --> break c (-b^{74, 10}_2 ∧ b^{74, 10}_1 ∧ -b^{74, 10}_0 ∧ p_740) -> break c in CNF: c b^{74, 10}_2 ∨ -b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ -p_740 ∨ break c in DIMACS: 18299 -18300 18301 -740 1162 0 c 2-1 --> 1 c (-b^{74, 10}_2 ∧ b^{74, 10}_1 ∧ -b^{74, 10}_0 ∧ -p_740) -> (-b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ b^{74, 11}_0) c in CNF: c b^{74, 10}_2 ∨ -b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ p_740 ∨ -b^{74, 11}_2 c b^{74, 10}_2 ∨ -b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ p_740 ∨ -b^{74, 11}_1 c b^{74, 10}_2 ∨ -b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ p_740 ∨ b^{74, 11}_0 c in DIMACS: 18299 -18300 18301 740 -18302 0 18299 -18300 18301 740 -18303 0 18299 -18300 18301 740 18304 0 c 1-1 --> 0 c (-b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ b^{74, 10}_0 ∧ -p_740) -> (-b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ -b^{74, 11}_0) c in CNF: c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ p_740 ∨ -b^{74, 11}_2 c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ p_740 ∨ -b^{74, 11}_1 c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ p_740 ∨ -b^{74, 11}_0 c in DIMACS: 18299 18300 -18301 740 -18302 0 18299 18300 -18301 740 -18303 0 18299 18300 -18301 740 -18304 0 c 0-1 --> -1 c (-b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ -b^{74, 10}_0 ∧ -p_740) -> ( b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ b^{74, 11}_0) c in CNF: c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ p_740 ∨ b^{74, 11}_2 c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ p_740 ∨ -b^{74, 11}_1 c b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ p_740 ∨ b^{74, 11}_0 c in DIMACS: 18299 18300 18301 740 18302 0 18299 18300 18301 740 -18303 0 18299 18300 18301 740 18304 0 c -1-1 --> -2 c ( b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ b^{74, 10}_0 ∧ -p_740) -> ( b^{74, 11}_2 ∧ b^{74, 11}_1 ∧ -b^{74, 11}_0) c in CNF: c -b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ p_740 ∨ b^{74, 11}_2 c -b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ p_740 ∨ b^{74, 11}_1 c -b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ p_740 ∨ -b^{74, 11}_0 c in DIMACS: -18299 18300 -18301 740 18302 0 -18299 18300 -18301 740 18303 0 -18299 18300 -18301 740 -18304 0 c -2-1 --> break c ( b^{74, 10}_2 ∧ b^{74, 10}_1 ∧ -b^{74, 10}_0 ∧ -p_740) -> break c in CNF: c -b^{74, 10}_2 ∨ -b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ p_740 ∨ break c in DIMACS: -18299 -18300 18301 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 10}_2 ∧ -b^{74, 10}_1 ∧ -b^{74, 10}_0 ∧ true) c in CNF: c -b^{74, 10}_2 ∨ b^{74, 10}_1 ∨ b^{74, 10}_0 ∨ false c in DIMACS: -18299 18300 18301 0 c 3 does not represent an automaton state. c -(-b^{74, 10}_2 ∧ b^{74, 10}_1 ∧ b^{74, 10}_0 ∧ true) c in CNF: c b^{74, 10}_2 ∨ -b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ false c in DIMACS: 18299 -18300 -18301 0 c -3 does not represent an automaton state. c -( b^{74, 10}_2 ∧ b^{74, 10}_1 ∧ b^{74, 10}_0 ∧ true) c in CNF: c -b^{74, 10}_2 ∨ -b^{74, 10}_1 ∨ -b^{74, 10}_0 ∨ false c in DIMACS: -18299 -18300 -18301 0 c i = 11 c -2+1 --> -1 c ( b^{74, 11}_2 ∧ b^{74, 11}_1 ∧ -b^{74, 11}_0 ∧ p_814) -> ( b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ b^{74, 12}_0) c in CNF: c -b^{74, 11}_2 ∨ -b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ -p_814 ∨ b^{74, 12}_2 c -b^{74, 11}_2 ∨ -b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ -p_814 ∨ -b^{74, 12}_1 c -b^{74, 11}_2 ∨ -b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ -p_814 ∨ b^{74, 12}_0 c in DIMACS: -18302 -18303 18304 -814 18305 0 -18302 -18303 18304 -814 -18306 0 -18302 -18303 18304 -814 18307 0 c -1+1 --> 0 c ( b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ b^{74, 11}_0 ∧ p_814) -> (-b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ -b^{74, 12}_0) c in CNF: c -b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ -p_814 ∨ -b^{74, 12}_2 c -b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ -p_814 ∨ -b^{74, 12}_1 c -b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ -p_814 ∨ -b^{74, 12}_0 c in DIMACS: -18302 18303 -18304 -814 -18305 0 -18302 18303 -18304 -814 -18306 0 -18302 18303 -18304 -814 -18307 0 c 0+1 --> 1 c (-b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ -b^{74, 11}_0 ∧ p_814) -> (-b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ b^{74, 12}_0) c in CNF: c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ -p_814 ∨ -b^{74, 12}_2 c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ -p_814 ∨ -b^{74, 12}_1 c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ -p_814 ∨ b^{74, 12}_0 c in DIMACS: 18302 18303 18304 -814 -18305 0 18302 18303 18304 -814 -18306 0 18302 18303 18304 -814 18307 0 c 1+1 --> 2 c (-b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ b^{74, 11}_0 ∧ p_814) -> (-b^{74, 12}_2 ∧ b^{74, 12}_1 ∧ -b^{74, 12}_0) c in CNF: c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ -p_814 ∨ -b^{74, 12}_2 c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ -p_814 ∨ b^{74, 12}_1 c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ -p_814 ∨ -b^{74, 12}_0 c in DIMACS: 18302 18303 -18304 -814 -18305 0 18302 18303 -18304 -814 18306 0 18302 18303 -18304 -814 -18307 0 c 2+1 --> break c (-b^{74, 11}_2 ∧ b^{74, 11}_1 ∧ -b^{74, 11}_0 ∧ p_814) -> break c in CNF: c b^{74, 11}_2 ∨ -b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ -p_814 ∨ break c in DIMACS: 18302 -18303 18304 -814 1162 0 c 2-1 --> 1 c (-b^{74, 11}_2 ∧ b^{74, 11}_1 ∧ -b^{74, 11}_0 ∧ -p_814) -> (-b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ b^{74, 12}_0) c in CNF: c b^{74, 11}_2 ∨ -b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ p_814 ∨ -b^{74, 12}_2 c b^{74, 11}_2 ∨ -b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ p_814 ∨ -b^{74, 12}_1 c b^{74, 11}_2 ∨ -b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ p_814 ∨ b^{74, 12}_0 c in DIMACS: 18302 -18303 18304 814 -18305 0 18302 -18303 18304 814 -18306 0 18302 -18303 18304 814 18307 0 c 1-1 --> 0 c (-b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ b^{74, 11}_0 ∧ -p_814) -> (-b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ -b^{74, 12}_0) c in CNF: c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ p_814 ∨ -b^{74, 12}_2 c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ p_814 ∨ -b^{74, 12}_1 c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ p_814 ∨ -b^{74, 12}_0 c in DIMACS: 18302 18303 -18304 814 -18305 0 18302 18303 -18304 814 -18306 0 18302 18303 -18304 814 -18307 0 c 0-1 --> -1 c (-b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ -b^{74, 11}_0 ∧ -p_814) -> ( b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ b^{74, 12}_0) c in CNF: c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ p_814 ∨ b^{74, 12}_2 c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ p_814 ∨ -b^{74, 12}_1 c b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ p_814 ∨ b^{74, 12}_0 c in DIMACS: 18302 18303 18304 814 18305 0 18302 18303 18304 814 -18306 0 18302 18303 18304 814 18307 0 c -1-1 --> -2 c ( b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ b^{74, 11}_0 ∧ -p_814) -> ( b^{74, 12}_2 ∧ b^{74, 12}_1 ∧ -b^{74, 12}_0) c in CNF: c -b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ p_814 ∨ b^{74, 12}_2 c -b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ p_814 ∨ b^{74, 12}_1 c -b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ p_814 ∨ -b^{74, 12}_0 c in DIMACS: -18302 18303 -18304 814 18305 0 -18302 18303 -18304 814 18306 0 -18302 18303 -18304 814 -18307 0 c -2-1 --> break c ( b^{74, 11}_2 ∧ b^{74, 11}_1 ∧ -b^{74, 11}_0 ∧ -p_814) -> break c in CNF: c -b^{74, 11}_2 ∨ -b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ p_814 ∨ break c in DIMACS: -18302 -18303 18304 814 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 11}_2 ∧ -b^{74, 11}_1 ∧ -b^{74, 11}_0 ∧ true) c in CNF: c -b^{74, 11}_2 ∨ b^{74, 11}_1 ∨ b^{74, 11}_0 ∨ false c in DIMACS: -18302 18303 18304 0 c 3 does not represent an automaton state. c -(-b^{74, 11}_2 ∧ b^{74, 11}_1 ∧ b^{74, 11}_0 ∧ true) c in CNF: c b^{74, 11}_2 ∨ -b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ false c in DIMACS: 18302 -18303 -18304 0 c -3 does not represent an automaton state. c -( b^{74, 11}_2 ∧ b^{74, 11}_1 ∧ b^{74, 11}_0 ∧ true) c in CNF: c -b^{74, 11}_2 ∨ -b^{74, 11}_1 ∨ -b^{74, 11}_0 ∨ false c in DIMACS: -18302 -18303 -18304 0 c i = 12 c -2+1 --> -1 c ( b^{74, 12}_2 ∧ b^{74, 12}_1 ∧ -b^{74, 12}_0 ∧ p_888) -> ( b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ b^{74, 13}_0) c in CNF: c -b^{74, 12}_2 ∨ -b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ -p_888 ∨ b^{74, 13}_2 c -b^{74, 12}_2 ∨ -b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ -p_888 ∨ -b^{74, 13}_1 c -b^{74, 12}_2 ∨ -b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ -p_888 ∨ b^{74, 13}_0 c in DIMACS: -18305 -18306 18307 -888 18308 0 -18305 -18306 18307 -888 -18309 0 -18305 -18306 18307 -888 18310 0 c -1+1 --> 0 c ( b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ b^{74, 12}_0 ∧ p_888) -> (-b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ -b^{74, 13}_0) c in CNF: c -b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ -p_888 ∨ -b^{74, 13}_2 c -b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ -p_888 ∨ -b^{74, 13}_1 c -b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ -p_888 ∨ -b^{74, 13}_0 c in DIMACS: -18305 18306 -18307 -888 -18308 0 -18305 18306 -18307 -888 -18309 0 -18305 18306 -18307 -888 -18310 0 c 0+1 --> 1 c (-b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ -b^{74, 12}_0 ∧ p_888) -> (-b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ b^{74, 13}_0) c in CNF: c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ -p_888 ∨ -b^{74, 13}_2 c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ -p_888 ∨ -b^{74, 13}_1 c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ -p_888 ∨ b^{74, 13}_0 c in DIMACS: 18305 18306 18307 -888 -18308 0 18305 18306 18307 -888 -18309 0 18305 18306 18307 -888 18310 0 c 1+1 --> 2 c (-b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ b^{74, 12}_0 ∧ p_888) -> (-b^{74, 13}_2 ∧ b^{74, 13}_1 ∧ -b^{74, 13}_0) c in CNF: c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ -p_888 ∨ -b^{74, 13}_2 c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ -p_888 ∨ b^{74, 13}_1 c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ -p_888 ∨ -b^{74, 13}_0 c in DIMACS: 18305 18306 -18307 -888 -18308 0 18305 18306 -18307 -888 18309 0 18305 18306 -18307 -888 -18310 0 c 2+1 --> break c (-b^{74, 12}_2 ∧ b^{74, 12}_1 ∧ -b^{74, 12}_0 ∧ p_888) -> break c in CNF: c b^{74, 12}_2 ∨ -b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ -p_888 ∨ break c in DIMACS: 18305 -18306 18307 -888 1162 0 c 2-1 --> 1 c (-b^{74, 12}_2 ∧ b^{74, 12}_1 ∧ -b^{74, 12}_0 ∧ -p_888) -> (-b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ b^{74, 13}_0) c in CNF: c b^{74, 12}_2 ∨ -b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ p_888 ∨ -b^{74, 13}_2 c b^{74, 12}_2 ∨ -b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ p_888 ∨ -b^{74, 13}_1 c b^{74, 12}_2 ∨ -b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ p_888 ∨ b^{74, 13}_0 c in DIMACS: 18305 -18306 18307 888 -18308 0 18305 -18306 18307 888 -18309 0 18305 -18306 18307 888 18310 0 c 1-1 --> 0 c (-b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ b^{74, 12}_0 ∧ -p_888) -> (-b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ -b^{74, 13}_0) c in CNF: c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ p_888 ∨ -b^{74, 13}_2 c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ p_888 ∨ -b^{74, 13}_1 c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ p_888 ∨ -b^{74, 13}_0 c in DIMACS: 18305 18306 -18307 888 -18308 0 18305 18306 -18307 888 -18309 0 18305 18306 -18307 888 -18310 0 c 0-1 --> -1 c (-b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ -b^{74, 12}_0 ∧ -p_888) -> ( b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ b^{74, 13}_0) c in CNF: c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ p_888 ∨ b^{74, 13}_2 c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ p_888 ∨ -b^{74, 13}_1 c b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ p_888 ∨ b^{74, 13}_0 c in DIMACS: 18305 18306 18307 888 18308 0 18305 18306 18307 888 -18309 0 18305 18306 18307 888 18310 0 c -1-1 --> -2 c ( b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ b^{74, 12}_0 ∧ -p_888) -> ( b^{74, 13}_2 ∧ b^{74, 13}_1 ∧ -b^{74, 13}_0) c in CNF: c -b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ p_888 ∨ b^{74, 13}_2 c -b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ p_888 ∨ b^{74, 13}_1 c -b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ p_888 ∨ -b^{74, 13}_0 c in DIMACS: -18305 18306 -18307 888 18308 0 -18305 18306 -18307 888 18309 0 -18305 18306 -18307 888 -18310 0 c -2-1 --> break c ( b^{74, 12}_2 ∧ b^{74, 12}_1 ∧ -b^{74, 12}_0 ∧ -p_888) -> break c in CNF: c -b^{74, 12}_2 ∨ -b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ p_888 ∨ break c in DIMACS: -18305 -18306 18307 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 12}_2 ∧ -b^{74, 12}_1 ∧ -b^{74, 12}_0 ∧ true) c in CNF: c -b^{74, 12}_2 ∨ b^{74, 12}_1 ∨ b^{74, 12}_0 ∨ false c in DIMACS: -18305 18306 18307 0 c 3 does not represent an automaton state. c -(-b^{74, 12}_2 ∧ b^{74, 12}_1 ∧ b^{74, 12}_0 ∧ true) c in CNF: c b^{74, 12}_2 ∨ -b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ false c in DIMACS: 18305 -18306 -18307 0 c -3 does not represent an automaton state. c -( b^{74, 12}_2 ∧ b^{74, 12}_1 ∧ b^{74, 12}_0 ∧ true) c in CNF: c -b^{74, 12}_2 ∨ -b^{74, 12}_1 ∨ -b^{74, 12}_0 ∨ false c in DIMACS: -18305 -18306 -18307 0 c i = 13 c -2+1 --> -1 c ( b^{74, 13}_2 ∧ b^{74, 13}_1 ∧ -b^{74, 13}_0 ∧ p_962) -> ( b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ b^{74, 14}_0) c in CNF: c -b^{74, 13}_2 ∨ -b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ -p_962 ∨ b^{74, 14}_2 c -b^{74, 13}_2 ∨ -b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ -p_962 ∨ -b^{74, 14}_1 c -b^{74, 13}_2 ∨ -b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ -p_962 ∨ b^{74, 14}_0 c in DIMACS: -18308 -18309 18310 -962 18311 0 -18308 -18309 18310 -962 -18312 0 -18308 -18309 18310 -962 18313 0 c -1+1 --> 0 c ( b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ b^{74, 13}_0 ∧ p_962) -> (-b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ -b^{74, 14}_0) c in CNF: c -b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ -p_962 ∨ -b^{74, 14}_2 c -b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ -p_962 ∨ -b^{74, 14}_1 c -b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ -p_962 ∨ -b^{74, 14}_0 c in DIMACS: -18308 18309 -18310 -962 -18311 0 -18308 18309 -18310 -962 -18312 0 -18308 18309 -18310 -962 -18313 0 c 0+1 --> 1 c (-b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ -b^{74, 13}_0 ∧ p_962) -> (-b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ b^{74, 14}_0) c in CNF: c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ -p_962 ∨ -b^{74, 14}_2 c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ -p_962 ∨ -b^{74, 14}_1 c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ -p_962 ∨ b^{74, 14}_0 c in DIMACS: 18308 18309 18310 -962 -18311 0 18308 18309 18310 -962 -18312 0 18308 18309 18310 -962 18313 0 c 1+1 --> 2 c (-b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ b^{74, 13}_0 ∧ p_962) -> (-b^{74, 14}_2 ∧ b^{74, 14}_1 ∧ -b^{74, 14}_0) c in CNF: c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ -p_962 ∨ -b^{74, 14}_2 c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ -p_962 ∨ b^{74, 14}_1 c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ -p_962 ∨ -b^{74, 14}_0 c in DIMACS: 18308 18309 -18310 -962 -18311 0 18308 18309 -18310 -962 18312 0 18308 18309 -18310 -962 -18313 0 c 2+1 --> break c (-b^{74, 13}_2 ∧ b^{74, 13}_1 ∧ -b^{74, 13}_0 ∧ p_962) -> break c in CNF: c b^{74, 13}_2 ∨ -b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ -p_962 ∨ break c in DIMACS: 18308 -18309 18310 -962 1162 0 c 2-1 --> 1 c (-b^{74, 13}_2 ∧ b^{74, 13}_1 ∧ -b^{74, 13}_0 ∧ -p_962) -> (-b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ b^{74, 14}_0) c in CNF: c b^{74, 13}_2 ∨ -b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ p_962 ∨ -b^{74, 14}_2 c b^{74, 13}_2 ∨ -b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ p_962 ∨ -b^{74, 14}_1 c b^{74, 13}_2 ∨ -b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ p_962 ∨ b^{74, 14}_0 c in DIMACS: 18308 -18309 18310 962 -18311 0 18308 -18309 18310 962 -18312 0 18308 -18309 18310 962 18313 0 c 1-1 --> 0 c (-b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ b^{74, 13}_0 ∧ -p_962) -> (-b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ -b^{74, 14}_0) c in CNF: c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ p_962 ∨ -b^{74, 14}_2 c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ p_962 ∨ -b^{74, 14}_1 c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ p_962 ∨ -b^{74, 14}_0 c in DIMACS: 18308 18309 -18310 962 -18311 0 18308 18309 -18310 962 -18312 0 18308 18309 -18310 962 -18313 0 c 0-1 --> -1 c (-b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ -b^{74, 13}_0 ∧ -p_962) -> ( b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ b^{74, 14}_0) c in CNF: c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ p_962 ∨ b^{74, 14}_2 c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ p_962 ∨ -b^{74, 14}_1 c b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ p_962 ∨ b^{74, 14}_0 c in DIMACS: 18308 18309 18310 962 18311 0 18308 18309 18310 962 -18312 0 18308 18309 18310 962 18313 0 c -1-1 --> -2 c ( b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ b^{74, 13}_0 ∧ -p_962) -> ( b^{74, 14}_2 ∧ b^{74, 14}_1 ∧ -b^{74, 14}_0) c in CNF: c -b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ p_962 ∨ b^{74, 14}_2 c -b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ p_962 ∨ b^{74, 14}_1 c -b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ p_962 ∨ -b^{74, 14}_0 c in DIMACS: -18308 18309 -18310 962 18311 0 -18308 18309 -18310 962 18312 0 -18308 18309 -18310 962 -18313 0 c -2-1 --> break c ( b^{74, 13}_2 ∧ b^{74, 13}_1 ∧ -b^{74, 13}_0 ∧ -p_962) -> break c in CNF: c -b^{74, 13}_2 ∨ -b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ p_962 ∨ break c in DIMACS: -18308 -18309 18310 962 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 13}_2 ∧ -b^{74, 13}_1 ∧ -b^{74, 13}_0 ∧ true) c in CNF: c -b^{74, 13}_2 ∨ b^{74, 13}_1 ∨ b^{74, 13}_0 ∨ false c in DIMACS: -18308 18309 18310 0 c 3 does not represent an automaton state. c -(-b^{74, 13}_2 ∧ b^{74, 13}_1 ∧ b^{74, 13}_0 ∧ true) c in CNF: c b^{74, 13}_2 ∨ -b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ false c in DIMACS: 18308 -18309 -18310 0 c -3 does not represent an automaton state. c -( b^{74, 13}_2 ∧ b^{74, 13}_1 ∧ b^{74, 13}_0 ∧ true) c in CNF: c -b^{74, 13}_2 ∨ -b^{74, 13}_1 ∨ -b^{74, 13}_0 ∨ false c in DIMACS: -18308 -18309 -18310 0 c i = 14 c -2+1 --> -1 c ( b^{74, 14}_2 ∧ b^{74, 14}_1 ∧ -b^{74, 14}_0 ∧ p_1036) -> ( b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ b^{74, 15}_0) c in CNF: c -b^{74, 14}_2 ∨ -b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ -p_1036 ∨ b^{74, 15}_2 c -b^{74, 14}_2 ∨ -b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ -p_1036 ∨ -b^{74, 15}_1 c -b^{74, 14}_2 ∨ -b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ -p_1036 ∨ b^{74, 15}_0 c in DIMACS: -18311 -18312 18313 -1036 18314 0 -18311 -18312 18313 -1036 -18315 0 -18311 -18312 18313 -1036 18316 0 c -1+1 --> 0 c ( b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ b^{74, 14}_0 ∧ p_1036) -> (-b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ -b^{74, 15}_0) c in CNF: c -b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ -p_1036 ∨ -b^{74, 15}_2 c -b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ -p_1036 ∨ -b^{74, 15}_1 c -b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ -p_1036 ∨ -b^{74, 15}_0 c in DIMACS: -18311 18312 -18313 -1036 -18314 0 -18311 18312 -18313 -1036 -18315 0 -18311 18312 -18313 -1036 -18316 0 c 0+1 --> 1 c (-b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ -b^{74, 14}_0 ∧ p_1036) -> (-b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ b^{74, 15}_0) c in CNF: c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ -p_1036 ∨ -b^{74, 15}_2 c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ -p_1036 ∨ -b^{74, 15}_1 c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ -p_1036 ∨ b^{74, 15}_0 c in DIMACS: 18311 18312 18313 -1036 -18314 0 18311 18312 18313 -1036 -18315 0 18311 18312 18313 -1036 18316 0 c 1+1 --> 2 c (-b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ b^{74, 14}_0 ∧ p_1036) -> (-b^{74, 15}_2 ∧ b^{74, 15}_1 ∧ -b^{74, 15}_0) c in CNF: c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ -p_1036 ∨ -b^{74, 15}_2 c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ -p_1036 ∨ b^{74, 15}_1 c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ -p_1036 ∨ -b^{74, 15}_0 c in DIMACS: 18311 18312 -18313 -1036 -18314 0 18311 18312 -18313 -1036 18315 0 18311 18312 -18313 -1036 -18316 0 c 2+1 --> break c (-b^{74, 14}_2 ∧ b^{74, 14}_1 ∧ -b^{74, 14}_0 ∧ p_1036) -> break c in CNF: c b^{74, 14}_2 ∨ -b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ -p_1036 ∨ break c in DIMACS: 18311 -18312 18313 -1036 1162 0 c 2-1 --> 1 c (-b^{74, 14}_2 ∧ b^{74, 14}_1 ∧ -b^{74, 14}_0 ∧ -p_1036) -> (-b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ b^{74, 15}_0) c in CNF: c b^{74, 14}_2 ∨ -b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ p_1036 ∨ -b^{74, 15}_2 c b^{74, 14}_2 ∨ -b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ p_1036 ∨ -b^{74, 15}_1 c b^{74, 14}_2 ∨ -b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ p_1036 ∨ b^{74, 15}_0 c in DIMACS: 18311 -18312 18313 1036 -18314 0 18311 -18312 18313 1036 -18315 0 18311 -18312 18313 1036 18316 0 c 1-1 --> 0 c (-b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ b^{74, 14}_0 ∧ -p_1036) -> (-b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ -b^{74, 15}_0) c in CNF: c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ p_1036 ∨ -b^{74, 15}_2 c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ p_1036 ∨ -b^{74, 15}_1 c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ p_1036 ∨ -b^{74, 15}_0 c in DIMACS: 18311 18312 -18313 1036 -18314 0 18311 18312 -18313 1036 -18315 0 18311 18312 -18313 1036 -18316 0 c 0-1 --> -1 c (-b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ -b^{74, 14}_0 ∧ -p_1036) -> ( b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ b^{74, 15}_0) c in CNF: c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ p_1036 ∨ b^{74, 15}_2 c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ p_1036 ∨ -b^{74, 15}_1 c b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ p_1036 ∨ b^{74, 15}_0 c in DIMACS: 18311 18312 18313 1036 18314 0 18311 18312 18313 1036 -18315 0 18311 18312 18313 1036 18316 0 c -1-1 --> -2 c ( b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ b^{74, 14}_0 ∧ -p_1036) -> ( b^{74, 15}_2 ∧ b^{74, 15}_1 ∧ -b^{74, 15}_0) c in CNF: c -b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ p_1036 ∨ b^{74, 15}_2 c -b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ p_1036 ∨ b^{74, 15}_1 c -b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ p_1036 ∨ -b^{74, 15}_0 c in DIMACS: -18311 18312 -18313 1036 18314 0 -18311 18312 -18313 1036 18315 0 -18311 18312 -18313 1036 -18316 0 c -2-1 --> break c ( b^{74, 14}_2 ∧ b^{74, 14}_1 ∧ -b^{74, 14}_0 ∧ -p_1036) -> break c in CNF: c -b^{74, 14}_2 ∨ -b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ p_1036 ∨ break c in DIMACS: -18311 -18312 18313 1036 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 14}_2 ∧ -b^{74, 14}_1 ∧ -b^{74, 14}_0 ∧ true) c in CNF: c -b^{74, 14}_2 ∨ b^{74, 14}_1 ∨ b^{74, 14}_0 ∨ false c in DIMACS: -18311 18312 18313 0 c 3 does not represent an automaton state. c -(-b^{74, 14}_2 ∧ b^{74, 14}_1 ∧ b^{74, 14}_0 ∧ true) c in CNF: c b^{74, 14}_2 ∨ -b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ false c in DIMACS: 18311 -18312 -18313 0 c -3 does not represent an automaton state. c -( b^{74, 14}_2 ∧ b^{74, 14}_1 ∧ b^{74, 14}_0 ∧ true) c in CNF: c -b^{74, 14}_2 ∨ -b^{74, 14}_1 ∨ -b^{74, 14}_0 ∨ false c in DIMACS: -18311 -18312 -18313 0 c i = 15 c -2+1 --> -1 c ( b^{74, 15}_2 ∧ b^{74, 15}_1 ∧ -b^{74, 15}_0 ∧ p_1110) -> ( b^{74, 16}_2 ∧ -b^{74, 16}_1 ∧ b^{74, 16}_0) c in CNF: c -b^{74, 15}_2 ∨ -b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ -p_1110 ∨ b^{74, 16}_2 c -b^{74, 15}_2 ∨ -b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ -p_1110 ∨ -b^{74, 16}_1 c -b^{74, 15}_2 ∨ -b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ -p_1110 ∨ b^{74, 16}_0 c in DIMACS: -18314 -18315 18316 -1110 18317 0 -18314 -18315 18316 -1110 -18318 0 -18314 -18315 18316 -1110 18319 0 c -1+1 --> 0 c ( b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ b^{74, 15}_0 ∧ p_1110) -> (-b^{74, 16}_2 ∧ -b^{74, 16}_1 ∧ -b^{74, 16}_0) c in CNF: c -b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ -p_1110 ∨ -b^{74, 16}_2 c -b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ -p_1110 ∨ -b^{74, 16}_1 c -b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ -p_1110 ∨ -b^{74, 16}_0 c in DIMACS: -18314 18315 -18316 -1110 -18317 0 -18314 18315 -18316 -1110 -18318 0 -18314 18315 -18316 -1110 -18319 0 c 0+1 --> 1 c (-b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ -b^{74, 15}_0 ∧ p_1110) -> (-b^{74, 16}_2 ∧ -b^{74, 16}_1 ∧ b^{74, 16}_0) c in CNF: c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ -p_1110 ∨ -b^{74, 16}_2 c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ -p_1110 ∨ -b^{74, 16}_1 c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ -p_1110 ∨ b^{74, 16}_0 c in DIMACS: 18314 18315 18316 -1110 -18317 0 18314 18315 18316 -1110 -18318 0 18314 18315 18316 -1110 18319 0 c 1+1 --> 2 c (-b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ b^{74, 15}_0 ∧ p_1110) -> (-b^{74, 16}_2 ∧ b^{74, 16}_1 ∧ -b^{74, 16}_0) c in CNF: c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ -p_1110 ∨ -b^{74, 16}_2 c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ -p_1110 ∨ b^{74, 16}_1 c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ -p_1110 ∨ -b^{74, 16}_0 c in DIMACS: 18314 18315 -18316 -1110 -18317 0 18314 18315 -18316 -1110 18318 0 18314 18315 -18316 -1110 -18319 0 c 2+1 --> break c (-b^{74, 15}_2 ∧ b^{74, 15}_1 ∧ -b^{74, 15}_0 ∧ p_1110) -> break c in CNF: c b^{74, 15}_2 ∨ -b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ -p_1110 ∨ break c in DIMACS: 18314 -18315 18316 -1110 1162 0 c 2-1 --> 1 c (-b^{74, 15}_2 ∧ b^{74, 15}_1 ∧ -b^{74, 15}_0 ∧ -p_1110) -> (-b^{74, 16}_2 ∧ -b^{74, 16}_1 ∧ b^{74, 16}_0) c in CNF: c b^{74, 15}_2 ∨ -b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ p_1110 ∨ -b^{74, 16}_2 c b^{74, 15}_2 ∨ -b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ p_1110 ∨ -b^{74, 16}_1 c b^{74, 15}_2 ∨ -b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ p_1110 ∨ b^{74, 16}_0 c in DIMACS: 18314 -18315 18316 1110 -18317 0 18314 -18315 18316 1110 -18318 0 18314 -18315 18316 1110 18319 0 c 1-1 --> 0 c (-b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ b^{74, 15}_0 ∧ -p_1110) -> (-b^{74, 16}_2 ∧ -b^{74, 16}_1 ∧ -b^{74, 16}_0) c in CNF: c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ p_1110 ∨ -b^{74, 16}_2 c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ p_1110 ∨ -b^{74, 16}_1 c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ p_1110 ∨ -b^{74, 16}_0 c in DIMACS: 18314 18315 -18316 1110 -18317 0 18314 18315 -18316 1110 -18318 0 18314 18315 -18316 1110 -18319 0 c 0-1 --> -1 c (-b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ -b^{74, 15}_0 ∧ -p_1110) -> ( b^{74, 16}_2 ∧ -b^{74, 16}_1 ∧ b^{74, 16}_0) c in CNF: c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ p_1110 ∨ b^{74, 16}_2 c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ p_1110 ∨ -b^{74, 16}_1 c b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ p_1110 ∨ b^{74, 16}_0 c in DIMACS: 18314 18315 18316 1110 18317 0 18314 18315 18316 1110 -18318 0 18314 18315 18316 1110 18319 0 c -1-1 --> -2 c ( b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ b^{74, 15}_0 ∧ -p_1110) -> ( b^{74, 16}_2 ∧ b^{74, 16}_1 ∧ -b^{74, 16}_0) c in CNF: c -b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ p_1110 ∨ b^{74, 16}_2 c -b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ p_1110 ∨ b^{74, 16}_1 c -b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ p_1110 ∨ -b^{74, 16}_0 c in DIMACS: -18314 18315 -18316 1110 18317 0 -18314 18315 -18316 1110 18318 0 -18314 18315 -18316 1110 -18319 0 c -2-1 --> break c ( b^{74, 15}_2 ∧ b^{74, 15}_1 ∧ -b^{74, 15}_0 ∧ -p_1110) -> break c in CNF: c -b^{74, 15}_2 ∨ -b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ p_1110 ∨ break c in DIMACS: -18314 -18315 18316 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{74, 15}_2 ∧ -b^{74, 15}_1 ∧ -b^{74, 15}_0 ∧ true) c in CNF: c -b^{74, 15}_2 ∨ b^{74, 15}_1 ∨ b^{74, 15}_0 ∨ false c in DIMACS: -18314 18315 18316 0 c 3 does not represent an automaton state. c -(-b^{74, 15}_2 ∧ b^{74, 15}_1 ∧ b^{74, 15}_0 ∧ true) c in CNF: c b^{74, 15}_2 ∨ -b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ false c in DIMACS: 18314 -18315 -18316 0 c -3 does not represent an automaton state. c -( b^{74, 15}_2 ∧ b^{74, 15}_1 ∧ b^{74, 15}_0 ∧ true) c in CNF: c -b^{74, 15}_2 ∨ -b^{74, 15}_1 ∨ -b^{74, 15}_0 ∨ false c in DIMACS: -18314 -18315 -18316 0 c INIT for k = 75 c -b^{75, 1}_2 c -b^{75, 1}_1 c -b^{75, 1}_0 c in DIMACS: -18320 0 -18321 0 -18322 0 c Transitions for k = 75 c i = 1 c -2+1 --> -1 c ( b^{75, 1}_2 ∧ b^{75, 1}_1 ∧ -b^{75, 1}_0 ∧ p_75) -> ( b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ b^{75, 2}_0) c in CNF: c -b^{75, 1}_2 ∨ -b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ -p_75 ∨ b^{75, 2}_2 c -b^{75, 1}_2 ∨ -b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ -p_75 ∨ -b^{75, 2}_1 c -b^{75, 1}_2 ∨ -b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ -p_75 ∨ b^{75, 2}_0 c in DIMACS: -18320 -18321 18322 -75 18323 0 -18320 -18321 18322 -75 -18324 0 -18320 -18321 18322 -75 18325 0 c -1+1 --> 0 c ( b^{75, 1}_2 ∧ -b^{75, 1}_1 ∧ b^{75, 1}_0 ∧ p_75) -> (-b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ -b^{75, 2}_0) c in CNF: c -b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ -p_75 ∨ -b^{75, 2}_2 c -b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ -p_75 ∨ -b^{75, 2}_1 c -b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ -p_75 ∨ -b^{75, 2}_0 c in DIMACS: -18320 18321 -18322 -75 -18323 0 -18320 18321 -18322 -75 -18324 0 -18320 18321 -18322 -75 -18325 0 c 0+1 --> 1 c (-b^{75, 1}_2 ∧ -b^{75, 1}_1 ∧ -b^{75, 1}_0 ∧ p_75) -> (-b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ b^{75, 2}_0) c in CNF: c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ -p_75 ∨ -b^{75, 2}_2 c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ -p_75 ∨ -b^{75, 2}_1 c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ -p_75 ∨ b^{75, 2}_0 c in DIMACS: 18320 18321 18322 -75 -18323 0 18320 18321 18322 -75 -18324 0 18320 18321 18322 -75 18325 0 c 1+1 --> 2 c (-b^{75, 1}_2 ∧ -b^{75, 1}_1 ∧ b^{75, 1}_0 ∧ p_75) -> (-b^{75, 2}_2 ∧ b^{75, 2}_1 ∧ -b^{75, 2}_0) c in CNF: c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ -p_75 ∨ -b^{75, 2}_2 c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ -p_75 ∨ b^{75, 2}_1 c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ -p_75 ∨ -b^{75, 2}_0 c in DIMACS: 18320 18321 -18322 -75 -18323 0 18320 18321 -18322 -75 18324 0 18320 18321 -18322 -75 -18325 0 c 2+1 --> break c (-b^{75, 1}_2 ∧ b^{75, 1}_1 ∧ -b^{75, 1}_0 ∧ p_75) -> break c in CNF: c b^{75, 1}_2 ∨ -b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ -p_75 ∨ break c in DIMACS: 18320 -18321 18322 -75 1162 0 c 2-1 --> 1 c (-b^{75, 1}_2 ∧ b^{75, 1}_1 ∧ -b^{75, 1}_0 ∧ -p_75) -> (-b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ b^{75, 2}_0) c in CNF: c b^{75, 1}_2 ∨ -b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ p_75 ∨ -b^{75, 2}_2 c b^{75, 1}_2 ∨ -b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ p_75 ∨ -b^{75, 2}_1 c b^{75, 1}_2 ∨ -b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ p_75 ∨ b^{75, 2}_0 c in DIMACS: 18320 -18321 18322 75 -18323 0 18320 -18321 18322 75 -18324 0 18320 -18321 18322 75 18325 0 c 1-1 --> 0 c (-b^{75, 1}_2 ∧ -b^{75, 1}_1 ∧ b^{75, 1}_0 ∧ -p_75) -> (-b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ -b^{75, 2}_0) c in CNF: c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ p_75 ∨ -b^{75, 2}_2 c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ p_75 ∨ -b^{75, 2}_1 c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ p_75 ∨ -b^{75, 2}_0 c in DIMACS: 18320 18321 -18322 75 -18323 0 18320 18321 -18322 75 -18324 0 18320 18321 -18322 75 -18325 0 c 0-1 --> -1 c (-b^{75, 1}_2 ∧ -b^{75, 1}_1 ∧ -b^{75, 1}_0 ∧ -p_75) -> ( b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ b^{75, 2}_0) c in CNF: c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ p_75 ∨ b^{75, 2}_2 c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ p_75 ∨ -b^{75, 2}_1 c b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ p_75 ∨ b^{75, 2}_0 c in DIMACS: 18320 18321 18322 75 18323 0 18320 18321 18322 75 -18324 0 18320 18321 18322 75 18325 0 c -1-1 --> -2 c ( b^{75, 1}_2 ∧ -b^{75, 1}_1 ∧ b^{75, 1}_0 ∧ -p_75) -> ( b^{75, 2}_2 ∧ b^{75, 2}_1 ∧ -b^{75, 2}_0) c in CNF: c -b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ p_75 ∨ b^{75, 2}_2 c -b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ p_75 ∨ b^{75, 2}_1 c -b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ p_75 ∨ -b^{75, 2}_0 c in DIMACS: -18320 18321 -18322 75 18323 0 -18320 18321 -18322 75 18324 0 -18320 18321 -18322 75 -18325 0 c -2-1 --> break c ( b^{75, 1}_2 ∧ b^{75, 1}_1 ∧ -b^{75, 1}_0 ∧ -p_75) -> break c in CNF: c -b^{75, 1}_2 ∨ -b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ p_75 ∨ break c in DIMACS: -18320 -18321 18322 75 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 1}_2 ∧ -b^{75, 1}_1 ∧ -b^{75, 1}_0 ∧ true) c in CNF: c -b^{75, 1}_2 ∨ b^{75, 1}_1 ∨ b^{75, 1}_0 ∨ false c in DIMACS: -18320 18321 18322 0 c 3 does not represent an automaton state. c -(-b^{75, 1}_2 ∧ b^{75, 1}_1 ∧ b^{75, 1}_0 ∧ true) c in CNF: c b^{75, 1}_2 ∨ -b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ false c in DIMACS: 18320 -18321 -18322 0 c -3 does not represent an automaton state. c -( b^{75, 1}_2 ∧ b^{75, 1}_1 ∧ b^{75, 1}_0 ∧ true) c in CNF: c -b^{75, 1}_2 ∨ -b^{75, 1}_1 ∨ -b^{75, 1}_0 ∨ false c in DIMACS: -18320 -18321 -18322 0 c i = 2 c -2+1 --> -1 c ( b^{75, 2}_2 ∧ b^{75, 2}_1 ∧ -b^{75, 2}_0 ∧ p_150) -> ( b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ b^{75, 3}_0) c in CNF: c -b^{75, 2}_2 ∨ -b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ -p_150 ∨ b^{75, 3}_2 c -b^{75, 2}_2 ∨ -b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ -p_150 ∨ -b^{75, 3}_1 c -b^{75, 2}_2 ∨ -b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ -p_150 ∨ b^{75, 3}_0 c in DIMACS: -18323 -18324 18325 -150 18326 0 -18323 -18324 18325 -150 -18327 0 -18323 -18324 18325 -150 18328 0 c -1+1 --> 0 c ( b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ b^{75, 2}_0 ∧ p_150) -> (-b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ -b^{75, 3}_0) c in CNF: c -b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ -p_150 ∨ -b^{75, 3}_2 c -b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ -p_150 ∨ -b^{75, 3}_1 c -b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ -p_150 ∨ -b^{75, 3}_0 c in DIMACS: -18323 18324 -18325 -150 -18326 0 -18323 18324 -18325 -150 -18327 0 -18323 18324 -18325 -150 -18328 0 c 0+1 --> 1 c (-b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ -b^{75, 2}_0 ∧ p_150) -> (-b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ b^{75, 3}_0) c in CNF: c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ -p_150 ∨ -b^{75, 3}_2 c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ -p_150 ∨ -b^{75, 3}_1 c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ -p_150 ∨ b^{75, 3}_0 c in DIMACS: 18323 18324 18325 -150 -18326 0 18323 18324 18325 -150 -18327 0 18323 18324 18325 -150 18328 0 c 1+1 --> 2 c (-b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ b^{75, 2}_0 ∧ p_150) -> (-b^{75, 3}_2 ∧ b^{75, 3}_1 ∧ -b^{75, 3}_0) c in CNF: c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ -p_150 ∨ -b^{75, 3}_2 c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ -p_150 ∨ b^{75, 3}_1 c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ -p_150 ∨ -b^{75, 3}_0 c in DIMACS: 18323 18324 -18325 -150 -18326 0 18323 18324 -18325 -150 18327 0 18323 18324 -18325 -150 -18328 0 c 2+1 --> break c (-b^{75, 2}_2 ∧ b^{75, 2}_1 ∧ -b^{75, 2}_0 ∧ p_150) -> break c in CNF: c b^{75, 2}_2 ∨ -b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ -p_150 ∨ break c in DIMACS: 18323 -18324 18325 -150 1162 0 c 2-1 --> 1 c (-b^{75, 2}_2 ∧ b^{75, 2}_1 ∧ -b^{75, 2}_0 ∧ -p_150) -> (-b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ b^{75, 3}_0) c in CNF: c b^{75, 2}_2 ∨ -b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ p_150 ∨ -b^{75, 3}_2 c b^{75, 2}_2 ∨ -b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ p_150 ∨ -b^{75, 3}_1 c b^{75, 2}_2 ∨ -b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ p_150 ∨ b^{75, 3}_0 c in DIMACS: 18323 -18324 18325 150 -18326 0 18323 -18324 18325 150 -18327 0 18323 -18324 18325 150 18328 0 c 1-1 --> 0 c (-b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ b^{75, 2}_0 ∧ -p_150) -> (-b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ -b^{75, 3}_0) c in CNF: c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ p_150 ∨ -b^{75, 3}_2 c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ p_150 ∨ -b^{75, 3}_1 c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ p_150 ∨ -b^{75, 3}_0 c in DIMACS: 18323 18324 -18325 150 -18326 0 18323 18324 -18325 150 -18327 0 18323 18324 -18325 150 -18328 0 c 0-1 --> -1 c (-b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ -b^{75, 2}_0 ∧ -p_150) -> ( b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ b^{75, 3}_0) c in CNF: c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ p_150 ∨ b^{75, 3}_2 c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ p_150 ∨ -b^{75, 3}_1 c b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ p_150 ∨ b^{75, 3}_0 c in DIMACS: 18323 18324 18325 150 18326 0 18323 18324 18325 150 -18327 0 18323 18324 18325 150 18328 0 c -1-1 --> -2 c ( b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ b^{75, 2}_0 ∧ -p_150) -> ( b^{75, 3}_2 ∧ b^{75, 3}_1 ∧ -b^{75, 3}_0) c in CNF: c -b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ p_150 ∨ b^{75, 3}_2 c -b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ p_150 ∨ b^{75, 3}_1 c -b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ p_150 ∨ -b^{75, 3}_0 c in DIMACS: -18323 18324 -18325 150 18326 0 -18323 18324 -18325 150 18327 0 -18323 18324 -18325 150 -18328 0 c -2-1 --> break c ( b^{75, 2}_2 ∧ b^{75, 2}_1 ∧ -b^{75, 2}_0 ∧ -p_150) -> break c in CNF: c -b^{75, 2}_2 ∨ -b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ p_150 ∨ break c in DIMACS: -18323 -18324 18325 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 2}_2 ∧ -b^{75, 2}_1 ∧ -b^{75, 2}_0 ∧ true) c in CNF: c -b^{75, 2}_2 ∨ b^{75, 2}_1 ∨ b^{75, 2}_0 ∨ false c in DIMACS: -18323 18324 18325 0 c 3 does not represent an automaton state. c -(-b^{75, 2}_2 ∧ b^{75, 2}_1 ∧ b^{75, 2}_0 ∧ true) c in CNF: c b^{75, 2}_2 ∨ -b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ false c in DIMACS: 18323 -18324 -18325 0 c -3 does not represent an automaton state. c -( b^{75, 2}_2 ∧ b^{75, 2}_1 ∧ b^{75, 2}_0 ∧ true) c in CNF: c -b^{75, 2}_2 ∨ -b^{75, 2}_1 ∨ -b^{75, 2}_0 ∨ false c in DIMACS: -18323 -18324 -18325 0 c i = 3 c -2+1 --> -1 c ( b^{75, 3}_2 ∧ b^{75, 3}_1 ∧ -b^{75, 3}_0 ∧ p_225) -> ( b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ b^{75, 4}_0) c in CNF: c -b^{75, 3}_2 ∨ -b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ -p_225 ∨ b^{75, 4}_2 c -b^{75, 3}_2 ∨ -b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ -p_225 ∨ -b^{75, 4}_1 c -b^{75, 3}_2 ∨ -b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ -p_225 ∨ b^{75, 4}_0 c in DIMACS: -18326 -18327 18328 -225 18329 0 -18326 -18327 18328 -225 -18330 0 -18326 -18327 18328 -225 18331 0 c -1+1 --> 0 c ( b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ b^{75, 3}_0 ∧ p_225) -> (-b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ -b^{75, 4}_0) c in CNF: c -b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ -p_225 ∨ -b^{75, 4}_2 c -b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ -p_225 ∨ -b^{75, 4}_1 c -b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ -p_225 ∨ -b^{75, 4}_0 c in DIMACS: -18326 18327 -18328 -225 -18329 0 -18326 18327 -18328 -225 -18330 0 -18326 18327 -18328 -225 -18331 0 c 0+1 --> 1 c (-b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ -b^{75, 3}_0 ∧ p_225) -> (-b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ b^{75, 4}_0) c in CNF: c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ -p_225 ∨ -b^{75, 4}_2 c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ -p_225 ∨ -b^{75, 4}_1 c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ -p_225 ∨ b^{75, 4}_0 c in DIMACS: 18326 18327 18328 -225 -18329 0 18326 18327 18328 -225 -18330 0 18326 18327 18328 -225 18331 0 c 1+1 --> 2 c (-b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ b^{75, 3}_0 ∧ p_225) -> (-b^{75, 4}_2 ∧ b^{75, 4}_1 ∧ -b^{75, 4}_0) c in CNF: c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ -p_225 ∨ -b^{75, 4}_2 c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ -p_225 ∨ b^{75, 4}_1 c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ -p_225 ∨ -b^{75, 4}_0 c in DIMACS: 18326 18327 -18328 -225 -18329 0 18326 18327 -18328 -225 18330 0 18326 18327 -18328 -225 -18331 0 c 2+1 --> break c (-b^{75, 3}_2 ∧ b^{75, 3}_1 ∧ -b^{75, 3}_0 ∧ p_225) -> break c in CNF: c b^{75, 3}_2 ∨ -b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ -p_225 ∨ break c in DIMACS: 18326 -18327 18328 -225 1162 0 c 2-1 --> 1 c (-b^{75, 3}_2 ∧ b^{75, 3}_1 ∧ -b^{75, 3}_0 ∧ -p_225) -> (-b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ b^{75, 4}_0) c in CNF: c b^{75, 3}_2 ∨ -b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ p_225 ∨ -b^{75, 4}_2 c b^{75, 3}_2 ∨ -b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ p_225 ∨ -b^{75, 4}_1 c b^{75, 3}_2 ∨ -b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ p_225 ∨ b^{75, 4}_0 c in DIMACS: 18326 -18327 18328 225 -18329 0 18326 -18327 18328 225 -18330 0 18326 -18327 18328 225 18331 0 c 1-1 --> 0 c (-b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ b^{75, 3}_0 ∧ -p_225) -> (-b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ -b^{75, 4}_0) c in CNF: c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ p_225 ∨ -b^{75, 4}_2 c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ p_225 ∨ -b^{75, 4}_1 c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ p_225 ∨ -b^{75, 4}_0 c in DIMACS: 18326 18327 -18328 225 -18329 0 18326 18327 -18328 225 -18330 0 18326 18327 -18328 225 -18331 0 c 0-1 --> -1 c (-b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ -b^{75, 3}_0 ∧ -p_225) -> ( b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ b^{75, 4}_0) c in CNF: c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ p_225 ∨ b^{75, 4}_2 c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ p_225 ∨ -b^{75, 4}_1 c b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ p_225 ∨ b^{75, 4}_0 c in DIMACS: 18326 18327 18328 225 18329 0 18326 18327 18328 225 -18330 0 18326 18327 18328 225 18331 0 c -1-1 --> -2 c ( b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ b^{75, 3}_0 ∧ -p_225) -> ( b^{75, 4}_2 ∧ b^{75, 4}_1 ∧ -b^{75, 4}_0) c in CNF: c -b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ p_225 ∨ b^{75, 4}_2 c -b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ p_225 ∨ b^{75, 4}_1 c -b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ p_225 ∨ -b^{75, 4}_0 c in DIMACS: -18326 18327 -18328 225 18329 0 -18326 18327 -18328 225 18330 0 -18326 18327 -18328 225 -18331 0 c -2-1 --> break c ( b^{75, 3}_2 ∧ b^{75, 3}_1 ∧ -b^{75, 3}_0 ∧ -p_225) -> break c in CNF: c -b^{75, 3}_2 ∨ -b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ p_225 ∨ break c in DIMACS: -18326 -18327 18328 225 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 3}_2 ∧ -b^{75, 3}_1 ∧ -b^{75, 3}_0 ∧ true) c in CNF: c -b^{75, 3}_2 ∨ b^{75, 3}_1 ∨ b^{75, 3}_0 ∨ false c in DIMACS: -18326 18327 18328 0 c 3 does not represent an automaton state. c -(-b^{75, 3}_2 ∧ b^{75, 3}_1 ∧ b^{75, 3}_0 ∧ true) c in CNF: c b^{75, 3}_2 ∨ -b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ false c in DIMACS: 18326 -18327 -18328 0 c -3 does not represent an automaton state. c -( b^{75, 3}_2 ∧ b^{75, 3}_1 ∧ b^{75, 3}_0 ∧ true) c in CNF: c -b^{75, 3}_2 ∨ -b^{75, 3}_1 ∨ -b^{75, 3}_0 ∨ false c in DIMACS: -18326 -18327 -18328 0 c i = 4 c -2+1 --> -1 c ( b^{75, 4}_2 ∧ b^{75, 4}_1 ∧ -b^{75, 4}_0 ∧ p_300) -> ( b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ b^{75, 5}_0) c in CNF: c -b^{75, 4}_2 ∨ -b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ -p_300 ∨ b^{75, 5}_2 c -b^{75, 4}_2 ∨ -b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ -p_300 ∨ -b^{75, 5}_1 c -b^{75, 4}_2 ∨ -b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ -p_300 ∨ b^{75, 5}_0 c in DIMACS: -18329 -18330 18331 -300 18332 0 -18329 -18330 18331 -300 -18333 0 -18329 -18330 18331 -300 18334 0 c -1+1 --> 0 c ( b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ b^{75, 4}_0 ∧ p_300) -> (-b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ -b^{75, 5}_0) c in CNF: c -b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ -p_300 ∨ -b^{75, 5}_2 c -b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ -p_300 ∨ -b^{75, 5}_1 c -b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ -p_300 ∨ -b^{75, 5}_0 c in DIMACS: -18329 18330 -18331 -300 -18332 0 -18329 18330 -18331 -300 -18333 0 -18329 18330 -18331 -300 -18334 0 c 0+1 --> 1 c (-b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ -b^{75, 4}_0 ∧ p_300) -> (-b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ b^{75, 5}_0) c in CNF: c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ -p_300 ∨ -b^{75, 5}_2 c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ -p_300 ∨ -b^{75, 5}_1 c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ -p_300 ∨ b^{75, 5}_0 c in DIMACS: 18329 18330 18331 -300 -18332 0 18329 18330 18331 -300 -18333 0 18329 18330 18331 -300 18334 0 c 1+1 --> 2 c (-b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ b^{75, 4}_0 ∧ p_300) -> (-b^{75, 5}_2 ∧ b^{75, 5}_1 ∧ -b^{75, 5}_0) c in CNF: c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ -p_300 ∨ -b^{75, 5}_2 c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ -p_300 ∨ b^{75, 5}_1 c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ -p_300 ∨ -b^{75, 5}_0 c in DIMACS: 18329 18330 -18331 -300 -18332 0 18329 18330 -18331 -300 18333 0 18329 18330 -18331 -300 -18334 0 c 2+1 --> break c (-b^{75, 4}_2 ∧ b^{75, 4}_1 ∧ -b^{75, 4}_0 ∧ p_300) -> break c in CNF: c b^{75, 4}_2 ∨ -b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ -p_300 ∨ break c in DIMACS: 18329 -18330 18331 -300 1162 0 c 2-1 --> 1 c (-b^{75, 4}_2 ∧ b^{75, 4}_1 ∧ -b^{75, 4}_0 ∧ -p_300) -> (-b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ b^{75, 5}_0) c in CNF: c b^{75, 4}_2 ∨ -b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ p_300 ∨ -b^{75, 5}_2 c b^{75, 4}_2 ∨ -b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ p_300 ∨ -b^{75, 5}_1 c b^{75, 4}_2 ∨ -b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ p_300 ∨ b^{75, 5}_0 c in DIMACS: 18329 -18330 18331 300 -18332 0 18329 -18330 18331 300 -18333 0 18329 -18330 18331 300 18334 0 c 1-1 --> 0 c (-b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ b^{75, 4}_0 ∧ -p_300) -> (-b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ -b^{75, 5}_0) c in CNF: c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ p_300 ∨ -b^{75, 5}_2 c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ p_300 ∨ -b^{75, 5}_1 c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ p_300 ∨ -b^{75, 5}_0 c in DIMACS: 18329 18330 -18331 300 -18332 0 18329 18330 -18331 300 -18333 0 18329 18330 -18331 300 -18334 0 c 0-1 --> -1 c (-b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ -b^{75, 4}_0 ∧ -p_300) -> ( b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ b^{75, 5}_0) c in CNF: c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ p_300 ∨ b^{75, 5}_2 c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ p_300 ∨ -b^{75, 5}_1 c b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ p_300 ∨ b^{75, 5}_0 c in DIMACS: 18329 18330 18331 300 18332 0 18329 18330 18331 300 -18333 0 18329 18330 18331 300 18334 0 c -1-1 --> -2 c ( b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ b^{75, 4}_0 ∧ -p_300) -> ( b^{75, 5}_2 ∧ b^{75, 5}_1 ∧ -b^{75, 5}_0) c in CNF: c -b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ p_300 ∨ b^{75, 5}_2 c -b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ p_300 ∨ b^{75, 5}_1 c -b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ p_300 ∨ -b^{75, 5}_0 c in DIMACS: -18329 18330 -18331 300 18332 0 -18329 18330 -18331 300 18333 0 -18329 18330 -18331 300 -18334 0 c -2-1 --> break c ( b^{75, 4}_2 ∧ b^{75, 4}_1 ∧ -b^{75, 4}_0 ∧ -p_300) -> break c in CNF: c -b^{75, 4}_2 ∨ -b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ p_300 ∨ break c in DIMACS: -18329 -18330 18331 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 4}_2 ∧ -b^{75, 4}_1 ∧ -b^{75, 4}_0 ∧ true) c in CNF: c -b^{75, 4}_2 ∨ b^{75, 4}_1 ∨ b^{75, 4}_0 ∨ false c in DIMACS: -18329 18330 18331 0 c 3 does not represent an automaton state. c -(-b^{75, 4}_2 ∧ b^{75, 4}_1 ∧ b^{75, 4}_0 ∧ true) c in CNF: c b^{75, 4}_2 ∨ -b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ false c in DIMACS: 18329 -18330 -18331 0 c -3 does not represent an automaton state. c -( b^{75, 4}_2 ∧ b^{75, 4}_1 ∧ b^{75, 4}_0 ∧ true) c in CNF: c -b^{75, 4}_2 ∨ -b^{75, 4}_1 ∨ -b^{75, 4}_0 ∨ false c in DIMACS: -18329 -18330 -18331 0 c i = 5 c -2+1 --> -1 c ( b^{75, 5}_2 ∧ b^{75, 5}_1 ∧ -b^{75, 5}_0 ∧ p_375) -> ( b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ b^{75, 6}_0) c in CNF: c -b^{75, 5}_2 ∨ -b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ -p_375 ∨ b^{75, 6}_2 c -b^{75, 5}_2 ∨ -b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ -p_375 ∨ -b^{75, 6}_1 c -b^{75, 5}_2 ∨ -b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ -p_375 ∨ b^{75, 6}_0 c in DIMACS: -18332 -18333 18334 -375 18335 0 -18332 -18333 18334 -375 -18336 0 -18332 -18333 18334 -375 18337 0 c -1+1 --> 0 c ( b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ b^{75, 5}_0 ∧ p_375) -> (-b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ -b^{75, 6}_0) c in CNF: c -b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ -p_375 ∨ -b^{75, 6}_2 c -b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ -p_375 ∨ -b^{75, 6}_1 c -b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ -p_375 ∨ -b^{75, 6}_0 c in DIMACS: -18332 18333 -18334 -375 -18335 0 -18332 18333 -18334 -375 -18336 0 -18332 18333 -18334 -375 -18337 0 c 0+1 --> 1 c (-b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ -b^{75, 5}_0 ∧ p_375) -> (-b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ b^{75, 6}_0) c in CNF: c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ -p_375 ∨ -b^{75, 6}_2 c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ -p_375 ∨ -b^{75, 6}_1 c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ -p_375 ∨ b^{75, 6}_0 c in DIMACS: 18332 18333 18334 -375 -18335 0 18332 18333 18334 -375 -18336 0 18332 18333 18334 -375 18337 0 c 1+1 --> 2 c (-b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ b^{75, 5}_0 ∧ p_375) -> (-b^{75, 6}_2 ∧ b^{75, 6}_1 ∧ -b^{75, 6}_0) c in CNF: c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ -p_375 ∨ -b^{75, 6}_2 c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ -p_375 ∨ b^{75, 6}_1 c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ -p_375 ∨ -b^{75, 6}_0 c in DIMACS: 18332 18333 -18334 -375 -18335 0 18332 18333 -18334 -375 18336 0 18332 18333 -18334 -375 -18337 0 c 2+1 --> break c (-b^{75, 5}_2 ∧ b^{75, 5}_1 ∧ -b^{75, 5}_0 ∧ p_375) -> break c in CNF: c b^{75, 5}_2 ∨ -b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ -p_375 ∨ break c in DIMACS: 18332 -18333 18334 -375 1162 0 c 2-1 --> 1 c (-b^{75, 5}_2 ∧ b^{75, 5}_1 ∧ -b^{75, 5}_0 ∧ -p_375) -> (-b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ b^{75, 6}_0) c in CNF: c b^{75, 5}_2 ∨ -b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ p_375 ∨ -b^{75, 6}_2 c b^{75, 5}_2 ∨ -b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ p_375 ∨ -b^{75, 6}_1 c b^{75, 5}_2 ∨ -b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ p_375 ∨ b^{75, 6}_0 c in DIMACS: 18332 -18333 18334 375 -18335 0 18332 -18333 18334 375 -18336 0 18332 -18333 18334 375 18337 0 c 1-1 --> 0 c (-b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ b^{75, 5}_0 ∧ -p_375) -> (-b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ -b^{75, 6}_0) c in CNF: c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ p_375 ∨ -b^{75, 6}_2 c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ p_375 ∨ -b^{75, 6}_1 c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ p_375 ∨ -b^{75, 6}_0 c in DIMACS: 18332 18333 -18334 375 -18335 0 18332 18333 -18334 375 -18336 0 18332 18333 -18334 375 -18337 0 c 0-1 --> -1 c (-b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ -b^{75, 5}_0 ∧ -p_375) -> ( b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ b^{75, 6}_0) c in CNF: c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ p_375 ∨ b^{75, 6}_2 c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ p_375 ∨ -b^{75, 6}_1 c b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ p_375 ∨ b^{75, 6}_0 c in DIMACS: 18332 18333 18334 375 18335 0 18332 18333 18334 375 -18336 0 18332 18333 18334 375 18337 0 c -1-1 --> -2 c ( b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ b^{75, 5}_0 ∧ -p_375) -> ( b^{75, 6}_2 ∧ b^{75, 6}_1 ∧ -b^{75, 6}_0) c in CNF: c -b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ p_375 ∨ b^{75, 6}_2 c -b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ p_375 ∨ b^{75, 6}_1 c -b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ p_375 ∨ -b^{75, 6}_0 c in DIMACS: -18332 18333 -18334 375 18335 0 -18332 18333 -18334 375 18336 0 -18332 18333 -18334 375 -18337 0 c -2-1 --> break c ( b^{75, 5}_2 ∧ b^{75, 5}_1 ∧ -b^{75, 5}_0 ∧ -p_375) -> break c in CNF: c -b^{75, 5}_2 ∨ -b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ p_375 ∨ break c in DIMACS: -18332 -18333 18334 375 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 5}_2 ∧ -b^{75, 5}_1 ∧ -b^{75, 5}_0 ∧ true) c in CNF: c -b^{75, 5}_2 ∨ b^{75, 5}_1 ∨ b^{75, 5}_0 ∨ false c in DIMACS: -18332 18333 18334 0 c 3 does not represent an automaton state. c -(-b^{75, 5}_2 ∧ b^{75, 5}_1 ∧ b^{75, 5}_0 ∧ true) c in CNF: c b^{75, 5}_2 ∨ -b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ false c in DIMACS: 18332 -18333 -18334 0 c -3 does not represent an automaton state. c -( b^{75, 5}_2 ∧ b^{75, 5}_1 ∧ b^{75, 5}_0 ∧ true) c in CNF: c -b^{75, 5}_2 ∨ -b^{75, 5}_1 ∨ -b^{75, 5}_0 ∨ false c in DIMACS: -18332 -18333 -18334 0 c i = 6 c -2+1 --> -1 c ( b^{75, 6}_2 ∧ b^{75, 6}_1 ∧ -b^{75, 6}_0 ∧ p_450) -> ( b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ b^{75, 7}_0) c in CNF: c -b^{75, 6}_2 ∨ -b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ -p_450 ∨ b^{75, 7}_2 c -b^{75, 6}_2 ∨ -b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ -p_450 ∨ -b^{75, 7}_1 c -b^{75, 6}_2 ∨ -b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ -p_450 ∨ b^{75, 7}_0 c in DIMACS: -18335 -18336 18337 -450 18338 0 -18335 -18336 18337 -450 -18339 0 -18335 -18336 18337 -450 18340 0 c -1+1 --> 0 c ( b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ b^{75, 6}_0 ∧ p_450) -> (-b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ -b^{75, 7}_0) c in CNF: c -b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ -p_450 ∨ -b^{75, 7}_2 c -b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ -p_450 ∨ -b^{75, 7}_1 c -b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ -p_450 ∨ -b^{75, 7}_0 c in DIMACS: -18335 18336 -18337 -450 -18338 0 -18335 18336 -18337 -450 -18339 0 -18335 18336 -18337 -450 -18340 0 c 0+1 --> 1 c (-b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ -b^{75, 6}_0 ∧ p_450) -> (-b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ b^{75, 7}_0) c in CNF: c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ -p_450 ∨ -b^{75, 7}_2 c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ -p_450 ∨ -b^{75, 7}_1 c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ -p_450 ∨ b^{75, 7}_0 c in DIMACS: 18335 18336 18337 -450 -18338 0 18335 18336 18337 -450 -18339 0 18335 18336 18337 -450 18340 0 c 1+1 --> 2 c (-b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ b^{75, 6}_0 ∧ p_450) -> (-b^{75, 7}_2 ∧ b^{75, 7}_1 ∧ -b^{75, 7}_0) c in CNF: c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ -p_450 ∨ -b^{75, 7}_2 c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ -p_450 ∨ b^{75, 7}_1 c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ -p_450 ∨ -b^{75, 7}_0 c in DIMACS: 18335 18336 -18337 -450 -18338 0 18335 18336 -18337 -450 18339 0 18335 18336 -18337 -450 -18340 0 c 2+1 --> break c (-b^{75, 6}_2 ∧ b^{75, 6}_1 ∧ -b^{75, 6}_0 ∧ p_450) -> break c in CNF: c b^{75, 6}_2 ∨ -b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ -p_450 ∨ break c in DIMACS: 18335 -18336 18337 -450 1162 0 c 2-1 --> 1 c (-b^{75, 6}_2 ∧ b^{75, 6}_1 ∧ -b^{75, 6}_0 ∧ -p_450) -> (-b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ b^{75, 7}_0) c in CNF: c b^{75, 6}_2 ∨ -b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ p_450 ∨ -b^{75, 7}_2 c b^{75, 6}_2 ∨ -b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ p_450 ∨ -b^{75, 7}_1 c b^{75, 6}_2 ∨ -b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ p_450 ∨ b^{75, 7}_0 c in DIMACS: 18335 -18336 18337 450 -18338 0 18335 -18336 18337 450 -18339 0 18335 -18336 18337 450 18340 0 c 1-1 --> 0 c (-b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ b^{75, 6}_0 ∧ -p_450) -> (-b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ -b^{75, 7}_0) c in CNF: c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ p_450 ∨ -b^{75, 7}_2 c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ p_450 ∨ -b^{75, 7}_1 c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ p_450 ∨ -b^{75, 7}_0 c in DIMACS: 18335 18336 -18337 450 -18338 0 18335 18336 -18337 450 -18339 0 18335 18336 -18337 450 -18340 0 c 0-1 --> -1 c (-b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ -b^{75, 6}_0 ∧ -p_450) -> ( b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ b^{75, 7}_0) c in CNF: c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ p_450 ∨ b^{75, 7}_2 c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ p_450 ∨ -b^{75, 7}_1 c b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ p_450 ∨ b^{75, 7}_0 c in DIMACS: 18335 18336 18337 450 18338 0 18335 18336 18337 450 -18339 0 18335 18336 18337 450 18340 0 c -1-1 --> -2 c ( b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ b^{75, 6}_0 ∧ -p_450) -> ( b^{75, 7}_2 ∧ b^{75, 7}_1 ∧ -b^{75, 7}_0) c in CNF: c -b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ p_450 ∨ b^{75, 7}_2 c -b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ p_450 ∨ b^{75, 7}_1 c -b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ p_450 ∨ -b^{75, 7}_0 c in DIMACS: -18335 18336 -18337 450 18338 0 -18335 18336 -18337 450 18339 0 -18335 18336 -18337 450 -18340 0 c -2-1 --> break c ( b^{75, 6}_2 ∧ b^{75, 6}_1 ∧ -b^{75, 6}_0 ∧ -p_450) -> break c in CNF: c -b^{75, 6}_2 ∨ -b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ p_450 ∨ break c in DIMACS: -18335 -18336 18337 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 6}_2 ∧ -b^{75, 6}_1 ∧ -b^{75, 6}_0 ∧ true) c in CNF: c -b^{75, 6}_2 ∨ b^{75, 6}_1 ∨ b^{75, 6}_0 ∨ false c in DIMACS: -18335 18336 18337 0 c 3 does not represent an automaton state. c -(-b^{75, 6}_2 ∧ b^{75, 6}_1 ∧ b^{75, 6}_0 ∧ true) c in CNF: c b^{75, 6}_2 ∨ -b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ false c in DIMACS: 18335 -18336 -18337 0 c -3 does not represent an automaton state. c -( b^{75, 6}_2 ∧ b^{75, 6}_1 ∧ b^{75, 6}_0 ∧ true) c in CNF: c -b^{75, 6}_2 ∨ -b^{75, 6}_1 ∨ -b^{75, 6}_0 ∨ false c in DIMACS: -18335 -18336 -18337 0 c i = 7 c -2+1 --> -1 c ( b^{75, 7}_2 ∧ b^{75, 7}_1 ∧ -b^{75, 7}_0 ∧ p_525) -> ( b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ b^{75, 8}_0) c in CNF: c -b^{75, 7}_2 ∨ -b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ -p_525 ∨ b^{75, 8}_2 c -b^{75, 7}_2 ∨ -b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ -p_525 ∨ -b^{75, 8}_1 c -b^{75, 7}_2 ∨ -b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ -p_525 ∨ b^{75, 8}_0 c in DIMACS: -18338 -18339 18340 -525 18341 0 -18338 -18339 18340 -525 -18342 0 -18338 -18339 18340 -525 18343 0 c -1+1 --> 0 c ( b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ b^{75, 7}_0 ∧ p_525) -> (-b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ -b^{75, 8}_0) c in CNF: c -b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ -p_525 ∨ -b^{75, 8}_2 c -b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ -p_525 ∨ -b^{75, 8}_1 c -b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ -p_525 ∨ -b^{75, 8}_0 c in DIMACS: -18338 18339 -18340 -525 -18341 0 -18338 18339 -18340 -525 -18342 0 -18338 18339 -18340 -525 -18343 0 c 0+1 --> 1 c (-b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ -b^{75, 7}_0 ∧ p_525) -> (-b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ b^{75, 8}_0) c in CNF: c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ -p_525 ∨ -b^{75, 8}_2 c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ -p_525 ∨ -b^{75, 8}_1 c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ -p_525 ∨ b^{75, 8}_0 c in DIMACS: 18338 18339 18340 -525 -18341 0 18338 18339 18340 -525 -18342 0 18338 18339 18340 -525 18343 0 c 1+1 --> 2 c (-b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ b^{75, 7}_0 ∧ p_525) -> (-b^{75, 8}_2 ∧ b^{75, 8}_1 ∧ -b^{75, 8}_0) c in CNF: c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ -p_525 ∨ -b^{75, 8}_2 c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ -p_525 ∨ b^{75, 8}_1 c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ -p_525 ∨ -b^{75, 8}_0 c in DIMACS: 18338 18339 -18340 -525 -18341 0 18338 18339 -18340 -525 18342 0 18338 18339 -18340 -525 -18343 0 c 2+1 --> break c (-b^{75, 7}_2 ∧ b^{75, 7}_1 ∧ -b^{75, 7}_0 ∧ p_525) -> break c in CNF: c b^{75, 7}_2 ∨ -b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ -p_525 ∨ break c in DIMACS: 18338 -18339 18340 -525 1162 0 c 2-1 --> 1 c (-b^{75, 7}_2 ∧ b^{75, 7}_1 ∧ -b^{75, 7}_0 ∧ -p_525) -> (-b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ b^{75, 8}_0) c in CNF: c b^{75, 7}_2 ∨ -b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ p_525 ∨ -b^{75, 8}_2 c b^{75, 7}_2 ∨ -b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ p_525 ∨ -b^{75, 8}_1 c b^{75, 7}_2 ∨ -b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ p_525 ∨ b^{75, 8}_0 c in DIMACS: 18338 -18339 18340 525 -18341 0 18338 -18339 18340 525 -18342 0 18338 -18339 18340 525 18343 0 c 1-1 --> 0 c (-b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ b^{75, 7}_0 ∧ -p_525) -> (-b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ -b^{75, 8}_0) c in CNF: c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ p_525 ∨ -b^{75, 8}_2 c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ p_525 ∨ -b^{75, 8}_1 c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ p_525 ∨ -b^{75, 8}_0 c in DIMACS: 18338 18339 -18340 525 -18341 0 18338 18339 -18340 525 -18342 0 18338 18339 -18340 525 -18343 0 c 0-1 --> -1 c (-b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ -b^{75, 7}_0 ∧ -p_525) -> ( b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ b^{75, 8}_0) c in CNF: c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ p_525 ∨ b^{75, 8}_2 c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ p_525 ∨ -b^{75, 8}_1 c b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ p_525 ∨ b^{75, 8}_0 c in DIMACS: 18338 18339 18340 525 18341 0 18338 18339 18340 525 -18342 0 18338 18339 18340 525 18343 0 c -1-1 --> -2 c ( b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ b^{75, 7}_0 ∧ -p_525) -> ( b^{75, 8}_2 ∧ b^{75, 8}_1 ∧ -b^{75, 8}_0) c in CNF: c -b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ p_525 ∨ b^{75, 8}_2 c -b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ p_525 ∨ b^{75, 8}_1 c -b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ p_525 ∨ -b^{75, 8}_0 c in DIMACS: -18338 18339 -18340 525 18341 0 -18338 18339 -18340 525 18342 0 -18338 18339 -18340 525 -18343 0 c -2-1 --> break c ( b^{75, 7}_2 ∧ b^{75, 7}_1 ∧ -b^{75, 7}_0 ∧ -p_525) -> break c in CNF: c -b^{75, 7}_2 ∨ -b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ p_525 ∨ break c in DIMACS: -18338 -18339 18340 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 7}_2 ∧ -b^{75, 7}_1 ∧ -b^{75, 7}_0 ∧ true) c in CNF: c -b^{75, 7}_2 ∨ b^{75, 7}_1 ∨ b^{75, 7}_0 ∨ false c in DIMACS: -18338 18339 18340 0 c 3 does not represent an automaton state. c -(-b^{75, 7}_2 ∧ b^{75, 7}_1 ∧ b^{75, 7}_0 ∧ true) c in CNF: c b^{75, 7}_2 ∨ -b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ false c in DIMACS: 18338 -18339 -18340 0 c -3 does not represent an automaton state. c -( b^{75, 7}_2 ∧ b^{75, 7}_1 ∧ b^{75, 7}_0 ∧ true) c in CNF: c -b^{75, 7}_2 ∨ -b^{75, 7}_1 ∨ -b^{75, 7}_0 ∨ false c in DIMACS: -18338 -18339 -18340 0 c i = 8 c -2+1 --> -1 c ( b^{75, 8}_2 ∧ b^{75, 8}_1 ∧ -b^{75, 8}_0 ∧ p_600) -> ( b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ b^{75, 9}_0) c in CNF: c -b^{75, 8}_2 ∨ -b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ -p_600 ∨ b^{75, 9}_2 c -b^{75, 8}_2 ∨ -b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ -p_600 ∨ -b^{75, 9}_1 c -b^{75, 8}_2 ∨ -b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ -p_600 ∨ b^{75, 9}_0 c in DIMACS: -18341 -18342 18343 -600 18344 0 -18341 -18342 18343 -600 -18345 0 -18341 -18342 18343 -600 18346 0 c -1+1 --> 0 c ( b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ b^{75, 8}_0 ∧ p_600) -> (-b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ -b^{75, 9}_0) c in CNF: c -b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ -p_600 ∨ -b^{75, 9}_2 c -b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ -p_600 ∨ -b^{75, 9}_1 c -b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ -p_600 ∨ -b^{75, 9}_0 c in DIMACS: -18341 18342 -18343 -600 -18344 0 -18341 18342 -18343 -600 -18345 0 -18341 18342 -18343 -600 -18346 0 c 0+1 --> 1 c (-b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ -b^{75, 8}_0 ∧ p_600) -> (-b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ b^{75, 9}_0) c in CNF: c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ -p_600 ∨ -b^{75, 9}_2 c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ -p_600 ∨ -b^{75, 9}_1 c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ -p_600 ∨ b^{75, 9}_0 c in DIMACS: 18341 18342 18343 -600 -18344 0 18341 18342 18343 -600 -18345 0 18341 18342 18343 -600 18346 0 c 1+1 --> 2 c (-b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ b^{75, 8}_0 ∧ p_600) -> (-b^{75, 9}_2 ∧ b^{75, 9}_1 ∧ -b^{75, 9}_0) c in CNF: c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ -p_600 ∨ -b^{75, 9}_2 c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ -p_600 ∨ b^{75, 9}_1 c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ -p_600 ∨ -b^{75, 9}_0 c in DIMACS: 18341 18342 -18343 -600 -18344 0 18341 18342 -18343 -600 18345 0 18341 18342 -18343 -600 -18346 0 c 2+1 --> break c (-b^{75, 8}_2 ∧ b^{75, 8}_1 ∧ -b^{75, 8}_0 ∧ p_600) -> break c in CNF: c b^{75, 8}_2 ∨ -b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ -p_600 ∨ break c in DIMACS: 18341 -18342 18343 -600 1162 0 c 2-1 --> 1 c (-b^{75, 8}_2 ∧ b^{75, 8}_1 ∧ -b^{75, 8}_0 ∧ -p_600) -> (-b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ b^{75, 9}_0) c in CNF: c b^{75, 8}_2 ∨ -b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ p_600 ∨ -b^{75, 9}_2 c b^{75, 8}_2 ∨ -b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ p_600 ∨ -b^{75, 9}_1 c b^{75, 8}_2 ∨ -b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ p_600 ∨ b^{75, 9}_0 c in DIMACS: 18341 -18342 18343 600 -18344 0 18341 -18342 18343 600 -18345 0 18341 -18342 18343 600 18346 0 c 1-1 --> 0 c (-b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ b^{75, 8}_0 ∧ -p_600) -> (-b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ -b^{75, 9}_0) c in CNF: c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ p_600 ∨ -b^{75, 9}_2 c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ p_600 ∨ -b^{75, 9}_1 c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ p_600 ∨ -b^{75, 9}_0 c in DIMACS: 18341 18342 -18343 600 -18344 0 18341 18342 -18343 600 -18345 0 18341 18342 -18343 600 -18346 0 c 0-1 --> -1 c (-b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ -b^{75, 8}_0 ∧ -p_600) -> ( b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ b^{75, 9}_0) c in CNF: c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ p_600 ∨ b^{75, 9}_2 c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ p_600 ∨ -b^{75, 9}_1 c b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ p_600 ∨ b^{75, 9}_0 c in DIMACS: 18341 18342 18343 600 18344 0 18341 18342 18343 600 -18345 0 18341 18342 18343 600 18346 0 c -1-1 --> -2 c ( b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ b^{75, 8}_0 ∧ -p_600) -> ( b^{75, 9}_2 ∧ b^{75, 9}_1 ∧ -b^{75, 9}_0) c in CNF: c -b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ p_600 ∨ b^{75, 9}_2 c -b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ p_600 ∨ b^{75, 9}_1 c -b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ p_600 ∨ -b^{75, 9}_0 c in DIMACS: -18341 18342 -18343 600 18344 0 -18341 18342 -18343 600 18345 0 -18341 18342 -18343 600 -18346 0 c -2-1 --> break c ( b^{75, 8}_2 ∧ b^{75, 8}_1 ∧ -b^{75, 8}_0 ∧ -p_600) -> break c in CNF: c -b^{75, 8}_2 ∨ -b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ p_600 ∨ break c in DIMACS: -18341 -18342 18343 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 8}_2 ∧ -b^{75, 8}_1 ∧ -b^{75, 8}_0 ∧ true) c in CNF: c -b^{75, 8}_2 ∨ b^{75, 8}_1 ∨ b^{75, 8}_0 ∨ false c in DIMACS: -18341 18342 18343 0 c 3 does not represent an automaton state. c -(-b^{75, 8}_2 ∧ b^{75, 8}_1 ∧ b^{75, 8}_0 ∧ true) c in CNF: c b^{75, 8}_2 ∨ -b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ false c in DIMACS: 18341 -18342 -18343 0 c -3 does not represent an automaton state. c -( b^{75, 8}_2 ∧ b^{75, 8}_1 ∧ b^{75, 8}_0 ∧ true) c in CNF: c -b^{75, 8}_2 ∨ -b^{75, 8}_1 ∨ -b^{75, 8}_0 ∨ false c in DIMACS: -18341 -18342 -18343 0 c i = 9 c -2+1 --> -1 c ( b^{75, 9}_2 ∧ b^{75, 9}_1 ∧ -b^{75, 9}_0 ∧ p_675) -> ( b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ b^{75, 10}_0) c in CNF: c -b^{75, 9}_2 ∨ -b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ -p_675 ∨ b^{75, 10}_2 c -b^{75, 9}_2 ∨ -b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ -p_675 ∨ -b^{75, 10}_1 c -b^{75, 9}_2 ∨ -b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ -p_675 ∨ b^{75, 10}_0 c in DIMACS: -18344 -18345 18346 -675 18347 0 -18344 -18345 18346 -675 -18348 0 -18344 -18345 18346 -675 18349 0 c -1+1 --> 0 c ( b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ b^{75, 9}_0 ∧ p_675) -> (-b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ -b^{75, 10}_0) c in CNF: c -b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ -p_675 ∨ -b^{75, 10}_2 c -b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ -p_675 ∨ -b^{75, 10}_1 c -b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ -p_675 ∨ -b^{75, 10}_0 c in DIMACS: -18344 18345 -18346 -675 -18347 0 -18344 18345 -18346 -675 -18348 0 -18344 18345 -18346 -675 -18349 0 c 0+1 --> 1 c (-b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ -b^{75, 9}_0 ∧ p_675) -> (-b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ b^{75, 10}_0) c in CNF: c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ -p_675 ∨ -b^{75, 10}_2 c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ -p_675 ∨ -b^{75, 10}_1 c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ -p_675 ∨ b^{75, 10}_0 c in DIMACS: 18344 18345 18346 -675 -18347 0 18344 18345 18346 -675 -18348 0 18344 18345 18346 -675 18349 0 c 1+1 --> 2 c (-b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ b^{75, 9}_0 ∧ p_675) -> (-b^{75, 10}_2 ∧ b^{75, 10}_1 ∧ -b^{75, 10}_0) c in CNF: c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ -p_675 ∨ -b^{75, 10}_2 c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ -p_675 ∨ b^{75, 10}_1 c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ -p_675 ∨ -b^{75, 10}_0 c in DIMACS: 18344 18345 -18346 -675 -18347 0 18344 18345 -18346 -675 18348 0 18344 18345 -18346 -675 -18349 0 c 2+1 --> break c (-b^{75, 9}_2 ∧ b^{75, 9}_1 ∧ -b^{75, 9}_0 ∧ p_675) -> break c in CNF: c b^{75, 9}_2 ∨ -b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ -p_675 ∨ break c in DIMACS: 18344 -18345 18346 -675 1162 0 c 2-1 --> 1 c (-b^{75, 9}_2 ∧ b^{75, 9}_1 ∧ -b^{75, 9}_0 ∧ -p_675) -> (-b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ b^{75, 10}_0) c in CNF: c b^{75, 9}_2 ∨ -b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ p_675 ∨ -b^{75, 10}_2 c b^{75, 9}_2 ∨ -b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ p_675 ∨ -b^{75, 10}_1 c b^{75, 9}_2 ∨ -b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ p_675 ∨ b^{75, 10}_0 c in DIMACS: 18344 -18345 18346 675 -18347 0 18344 -18345 18346 675 -18348 0 18344 -18345 18346 675 18349 0 c 1-1 --> 0 c (-b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ b^{75, 9}_0 ∧ -p_675) -> (-b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ -b^{75, 10}_0) c in CNF: c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ p_675 ∨ -b^{75, 10}_2 c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ p_675 ∨ -b^{75, 10}_1 c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ p_675 ∨ -b^{75, 10}_0 c in DIMACS: 18344 18345 -18346 675 -18347 0 18344 18345 -18346 675 -18348 0 18344 18345 -18346 675 -18349 0 c 0-1 --> -1 c (-b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ -b^{75, 9}_0 ∧ -p_675) -> ( b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ b^{75, 10}_0) c in CNF: c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ p_675 ∨ b^{75, 10}_2 c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ p_675 ∨ -b^{75, 10}_1 c b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ p_675 ∨ b^{75, 10}_0 c in DIMACS: 18344 18345 18346 675 18347 0 18344 18345 18346 675 -18348 0 18344 18345 18346 675 18349 0 c -1-1 --> -2 c ( b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ b^{75, 9}_0 ∧ -p_675) -> ( b^{75, 10}_2 ∧ b^{75, 10}_1 ∧ -b^{75, 10}_0) c in CNF: c -b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ p_675 ∨ b^{75, 10}_2 c -b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ p_675 ∨ b^{75, 10}_1 c -b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ p_675 ∨ -b^{75, 10}_0 c in DIMACS: -18344 18345 -18346 675 18347 0 -18344 18345 -18346 675 18348 0 -18344 18345 -18346 675 -18349 0 c -2-1 --> break c ( b^{75, 9}_2 ∧ b^{75, 9}_1 ∧ -b^{75, 9}_0 ∧ -p_675) -> break c in CNF: c -b^{75, 9}_2 ∨ -b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ p_675 ∨ break c in DIMACS: -18344 -18345 18346 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 9}_2 ∧ -b^{75, 9}_1 ∧ -b^{75, 9}_0 ∧ true) c in CNF: c -b^{75, 9}_2 ∨ b^{75, 9}_1 ∨ b^{75, 9}_0 ∨ false c in DIMACS: -18344 18345 18346 0 c 3 does not represent an automaton state. c -(-b^{75, 9}_2 ∧ b^{75, 9}_1 ∧ b^{75, 9}_0 ∧ true) c in CNF: c b^{75, 9}_2 ∨ -b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ false c in DIMACS: 18344 -18345 -18346 0 c -3 does not represent an automaton state. c -( b^{75, 9}_2 ∧ b^{75, 9}_1 ∧ b^{75, 9}_0 ∧ true) c in CNF: c -b^{75, 9}_2 ∨ -b^{75, 9}_1 ∨ -b^{75, 9}_0 ∨ false c in DIMACS: -18344 -18345 -18346 0 c i = 10 c -2+1 --> -1 c ( b^{75, 10}_2 ∧ b^{75, 10}_1 ∧ -b^{75, 10}_0 ∧ p_750) -> ( b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ b^{75, 11}_0) c in CNF: c -b^{75, 10}_2 ∨ -b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ -p_750 ∨ b^{75, 11}_2 c -b^{75, 10}_2 ∨ -b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ -p_750 ∨ -b^{75, 11}_1 c -b^{75, 10}_2 ∨ -b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ -p_750 ∨ b^{75, 11}_0 c in DIMACS: -18347 -18348 18349 -750 18350 0 -18347 -18348 18349 -750 -18351 0 -18347 -18348 18349 -750 18352 0 c -1+1 --> 0 c ( b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ b^{75, 10}_0 ∧ p_750) -> (-b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ -b^{75, 11}_0) c in CNF: c -b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ -p_750 ∨ -b^{75, 11}_2 c -b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ -p_750 ∨ -b^{75, 11}_1 c -b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ -p_750 ∨ -b^{75, 11}_0 c in DIMACS: -18347 18348 -18349 -750 -18350 0 -18347 18348 -18349 -750 -18351 0 -18347 18348 -18349 -750 -18352 0 c 0+1 --> 1 c (-b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ -b^{75, 10}_0 ∧ p_750) -> (-b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ b^{75, 11}_0) c in CNF: c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ -p_750 ∨ -b^{75, 11}_2 c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ -p_750 ∨ -b^{75, 11}_1 c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ -p_750 ∨ b^{75, 11}_0 c in DIMACS: 18347 18348 18349 -750 -18350 0 18347 18348 18349 -750 -18351 0 18347 18348 18349 -750 18352 0 c 1+1 --> 2 c (-b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ b^{75, 10}_0 ∧ p_750) -> (-b^{75, 11}_2 ∧ b^{75, 11}_1 ∧ -b^{75, 11}_0) c in CNF: c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ -p_750 ∨ -b^{75, 11}_2 c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ -p_750 ∨ b^{75, 11}_1 c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ -p_750 ∨ -b^{75, 11}_0 c in DIMACS: 18347 18348 -18349 -750 -18350 0 18347 18348 -18349 -750 18351 0 18347 18348 -18349 -750 -18352 0 c 2+1 --> break c (-b^{75, 10}_2 ∧ b^{75, 10}_1 ∧ -b^{75, 10}_0 ∧ p_750) -> break c in CNF: c b^{75, 10}_2 ∨ -b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ -p_750 ∨ break c in DIMACS: 18347 -18348 18349 -750 1162 0 c 2-1 --> 1 c (-b^{75, 10}_2 ∧ b^{75, 10}_1 ∧ -b^{75, 10}_0 ∧ -p_750) -> (-b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ b^{75, 11}_0) c in CNF: c b^{75, 10}_2 ∨ -b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ p_750 ∨ -b^{75, 11}_2 c b^{75, 10}_2 ∨ -b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ p_750 ∨ -b^{75, 11}_1 c b^{75, 10}_2 ∨ -b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ p_750 ∨ b^{75, 11}_0 c in DIMACS: 18347 -18348 18349 750 -18350 0 18347 -18348 18349 750 -18351 0 18347 -18348 18349 750 18352 0 c 1-1 --> 0 c (-b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ b^{75, 10}_0 ∧ -p_750) -> (-b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ -b^{75, 11}_0) c in CNF: c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ p_750 ∨ -b^{75, 11}_2 c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ p_750 ∨ -b^{75, 11}_1 c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ p_750 ∨ -b^{75, 11}_0 c in DIMACS: 18347 18348 -18349 750 -18350 0 18347 18348 -18349 750 -18351 0 18347 18348 -18349 750 -18352 0 c 0-1 --> -1 c (-b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ -b^{75, 10}_0 ∧ -p_750) -> ( b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ b^{75, 11}_0) c in CNF: c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ p_750 ∨ b^{75, 11}_2 c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ p_750 ∨ -b^{75, 11}_1 c b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ p_750 ∨ b^{75, 11}_0 c in DIMACS: 18347 18348 18349 750 18350 0 18347 18348 18349 750 -18351 0 18347 18348 18349 750 18352 0 c -1-1 --> -2 c ( b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ b^{75, 10}_0 ∧ -p_750) -> ( b^{75, 11}_2 ∧ b^{75, 11}_1 ∧ -b^{75, 11}_0) c in CNF: c -b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ p_750 ∨ b^{75, 11}_2 c -b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ p_750 ∨ b^{75, 11}_1 c -b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ p_750 ∨ -b^{75, 11}_0 c in DIMACS: -18347 18348 -18349 750 18350 0 -18347 18348 -18349 750 18351 0 -18347 18348 -18349 750 -18352 0 c -2-1 --> break c ( b^{75, 10}_2 ∧ b^{75, 10}_1 ∧ -b^{75, 10}_0 ∧ -p_750) -> break c in CNF: c -b^{75, 10}_2 ∨ -b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ p_750 ∨ break c in DIMACS: -18347 -18348 18349 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 10}_2 ∧ -b^{75, 10}_1 ∧ -b^{75, 10}_0 ∧ true) c in CNF: c -b^{75, 10}_2 ∨ b^{75, 10}_1 ∨ b^{75, 10}_0 ∨ false c in DIMACS: -18347 18348 18349 0 c 3 does not represent an automaton state. c -(-b^{75, 10}_2 ∧ b^{75, 10}_1 ∧ b^{75, 10}_0 ∧ true) c in CNF: c b^{75, 10}_2 ∨ -b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ false c in DIMACS: 18347 -18348 -18349 0 c -3 does not represent an automaton state. c -( b^{75, 10}_2 ∧ b^{75, 10}_1 ∧ b^{75, 10}_0 ∧ true) c in CNF: c -b^{75, 10}_2 ∨ -b^{75, 10}_1 ∨ -b^{75, 10}_0 ∨ false c in DIMACS: -18347 -18348 -18349 0 c i = 11 c -2+1 --> -1 c ( b^{75, 11}_2 ∧ b^{75, 11}_1 ∧ -b^{75, 11}_0 ∧ p_825) -> ( b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ b^{75, 12}_0) c in CNF: c -b^{75, 11}_2 ∨ -b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ -p_825 ∨ b^{75, 12}_2 c -b^{75, 11}_2 ∨ -b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ -p_825 ∨ -b^{75, 12}_1 c -b^{75, 11}_2 ∨ -b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ -p_825 ∨ b^{75, 12}_0 c in DIMACS: -18350 -18351 18352 -825 18353 0 -18350 -18351 18352 -825 -18354 0 -18350 -18351 18352 -825 18355 0 c -1+1 --> 0 c ( b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ b^{75, 11}_0 ∧ p_825) -> (-b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ -b^{75, 12}_0) c in CNF: c -b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ -p_825 ∨ -b^{75, 12}_2 c -b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ -p_825 ∨ -b^{75, 12}_1 c -b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ -p_825 ∨ -b^{75, 12}_0 c in DIMACS: -18350 18351 -18352 -825 -18353 0 -18350 18351 -18352 -825 -18354 0 -18350 18351 -18352 -825 -18355 0 c 0+1 --> 1 c (-b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ -b^{75, 11}_0 ∧ p_825) -> (-b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ b^{75, 12}_0) c in CNF: c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ -p_825 ∨ -b^{75, 12}_2 c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ -p_825 ∨ -b^{75, 12}_1 c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ -p_825 ∨ b^{75, 12}_0 c in DIMACS: 18350 18351 18352 -825 -18353 0 18350 18351 18352 -825 -18354 0 18350 18351 18352 -825 18355 0 c 1+1 --> 2 c (-b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ b^{75, 11}_0 ∧ p_825) -> (-b^{75, 12}_2 ∧ b^{75, 12}_1 ∧ -b^{75, 12}_0) c in CNF: c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ -p_825 ∨ -b^{75, 12}_2 c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ -p_825 ∨ b^{75, 12}_1 c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ -p_825 ∨ -b^{75, 12}_0 c in DIMACS: 18350 18351 -18352 -825 -18353 0 18350 18351 -18352 -825 18354 0 18350 18351 -18352 -825 -18355 0 c 2+1 --> break c (-b^{75, 11}_2 ∧ b^{75, 11}_1 ∧ -b^{75, 11}_0 ∧ p_825) -> break c in CNF: c b^{75, 11}_2 ∨ -b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ -p_825 ∨ break c in DIMACS: 18350 -18351 18352 -825 1162 0 c 2-1 --> 1 c (-b^{75, 11}_2 ∧ b^{75, 11}_1 ∧ -b^{75, 11}_0 ∧ -p_825) -> (-b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ b^{75, 12}_0) c in CNF: c b^{75, 11}_2 ∨ -b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ p_825 ∨ -b^{75, 12}_2 c b^{75, 11}_2 ∨ -b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ p_825 ∨ -b^{75, 12}_1 c b^{75, 11}_2 ∨ -b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ p_825 ∨ b^{75, 12}_0 c in DIMACS: 18350 -18351 18352 825 -18353 0 18350 -18351 18352 825 -18354 0 18350 -18351 18352 825 18355 0 c 1-1 --> 0 c (-b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ b^{75, 11}_0 ∧ -p_825) -> (-b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ -b^{75, 12}_0) c in CNF: c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ p_825 ∨ -b^{75, 12}_2 c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ p_825 ∨ -b^{75, 12}_1 c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ p_825 ∨ -b^{75, 12}_0 c in DIMACS: 18350 18351 -18352 825 -18353 0 18350 18351 -18352 825 -18354 0 18350 18351 -18352 825 -18355 0 c 0-1 --> -1 c (-b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ -b^{75, 11}_0 ∧ -p_825) -> ( b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ b^{75, 12}_0) c in CNF: c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ p_825 ∨ b^{75, 12}_2 c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ p_825 ∨ -b^{75, 12}_1 c b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ p_825 ∨ b^{75, 12}_0 c in DIMACS: 18350 18351 18352 825 18353 0 18350 18351 18352 825 -18354 0 18350 18351 18352 825 18355 0 c -1-1 --> -2 c ( b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ b^{75, 11}_0 ∧ -p_825) -> ( b^{75, 12}_2 ∧ b^{75, 12}_1 ∧ -b^{75, 12}_0) c in CNF: c -b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ p_825 ∨ b^{75, 12}_2 c -b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ p_825 ∨ b^{75, 12}_1 c -b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ p_825 ∨ -b^{75, 12}_0 c in DIMACS: -18350 18351 -18352 825 18353 0 -18350 18351 -18352 825 18354 0 -18350 18351 -18352 825 -18355 0 c -2-1 --> break c ( b^{75, 11}_2 ∧ b^{75, 11}_1 ∧ -b^{75, 11}_0 ∧ -p_825) -> break c in CNF: c -b^{75, 11}_2 ∨ -b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ p_825 ∨ break c in DIMACS: -18350 -18351 18352 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 11}_2 ∧ -b^{75, 11}_1 ∧ -b^{75, 11}_0 ∧ true) c in CNF: c -b^{75, 11}_2 ∨ b^{75, 11}_1 ∨ b^{75, 11}_0 ∨ false c in DIMACS: -18350 18351 18352 0 c 3 does not represent an automaton state. c -(-b^{75, 11}_2 ∧ b^{75, 11}_1 ∧ b^{75, 11}_0 ∧ true) c in CNF: c b^{75, 11}_2 ∨ -b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ false c in DIMACS: 18350 -18351 -18352 0 c -3 does not represent an automaton state. c -( b^{75, 11}_2 ∧ b^{75, 11}_1 ∧ b^{75, 11}_0 ∧ true) c in CNF: c -b^{75, 11}_2 ∨ -b^{75, 11}_1 ∨ -b^{75, 11}_0 ∨ false c in DIMACS: -18350 -18351 -18352 0 c i = 12 c -2+1 --> -1 c ( b^{75, 12}_2 ∧ b^{75, 12}_1 ∧ -b^{75, 12}_0 ∧ p_900) -> ( b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ b^{75, 13}_0) c in CNF: c -b^{75, 12}_2 ∨ -b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ -p_900 ∨ b^{75, 13}_2 c -b^{75, 12}_2 ∨ -b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ -p_900 ∨ -b^{75, 13}_1 c -b^{75, 12}_2 ∨ -b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ -p_900 ∨ b^{75, 13}_0 c in DIMACS: -18353 -18354 18355 -900 18356 0 -18353 -18354 18355 -900 -18357 0 -18353 -18354 18355 -900 18358 0 c -1+1 --> 0 c ( b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ b^{75, 12}_0 ∧ p_900) -> (-b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ -b^{75, 13}_0) c in CNF: c -b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ -p_900 ∨ -b^{75, 13}_2 c -b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ -p_900 ∨ -b^{75, 13}_1 c -b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ -p_900 ∨ -b^{75, 13}_0 c in DIMACS: -18353 18354 -18355 -900 -18356 0 -18353 18354 -18355 -900 -18357 0 -18353 18354 -18355 -900 -18358 0 c 0+1 --> 1 c (-b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ -b^{75, 12}_0 ∧ p_900) -> (-b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ b^{75, 13}_0) c in CNF: c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ -p_900 ∨ -b^{75, 13}_2 c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ -p_900 ∨ -b^{75, 13}_1 c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ -p_900 ∨ b^{75, 13}_0 c in DIMACS: 18353 18354 18355 -900 -18356 0 18353 18354 18355 -900 -18357 0 18353 18354 18355 -900 18358 0 c 1+1 --> 2 c (-b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ b^{75, 12}_0 ∧ p_900) -> (-b^{75, 13}_2 ∧ b^{75, 13}_1 ∧ -b^{75, 13}_0) c in CNF: c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ -p_900 ∨ -b^{75, 13}_2 c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ -p_900 ∨ b^{75, 13}_1 c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ -p_900 ∨ -b^{75, 13}_0 c in DIMACS: 18353 18354 -18355 -900 -18356 0 18353 18354 -18355 -900 18357 0 18353 18354 -18355 -900 -18358 0 c 2+1 --> break c (-b^{75, 12}_2 ∧ b^{75, 12}_1 ∧ -b^{75, 12}_0 ∧ p_900) -> break c in CNF: c b^{75, 12}_2 ∨ -b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ -p_900 ∨ break c in DIMACS: 18353 -18354 18355 -900 1162 0 c 2-1 --> 1 c (-b^{75, 12}_2 ∧ b^{75, 12}_1 ∧ -b^{75, 12}_0 ∧ -p_900) -> (-b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ b^{75, 13}_0) c in CNF: c b^{75, 12}_2 ∨ -b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ p_900 ∨ -b^{75, 13}_2 c b^{75, 12}_2 ∨ -b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ p_900 ∨ -b^{75, 13}_1 c b^{75, 12}_2 ∨ -b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ p_900 ∨ b^{75, 13}_0 c in DIMACS: 18353 -18354 18355 900 -18356 0 18353 -18354 18355 900 -18357 0 18353 -18354 18355 900 18358 0 c 1-1 --> 0 c (-b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ b^{75, 12}_0 ∧ -p_900) -> (-b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ -b^{75, 13}_0) c in CNF: c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ p_900 ∨ -b^{75, 13}_2 c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ p_900 ∨ -b^{75, 13}_1 c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ p_900 ∨ -b^{75, 13}_0 c in DIMACS: 18353 18354 -18355 900 -18356 0 18353 18354 -18355 900 -18357 0 18353 18354 -18355 900 -18358 0 c 0-1 --> -1 c (-b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ -b^{75, 12}_0 ∧ -p_900) -> ( b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ b^{75, 13}_0) c in CNF: c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ p_900 ∨ b^{75, 13}_2 c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ p_900 ∨ -b^{75, 13}_1 c b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ p_900 ∨ b^{75, 13}_0 c in DIMACS: 18353 18354 18355 900 18356 0 18353 18354 18355 900 -18357 0 18353 18354 18355 900 18358 0 c -1-1 --> -2 c ( b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ b^{75, 12}_0 ∧ -p_900) -> ( b^{75, 13}_2 ∧ b^{75, 13}_1 ∧ -b^{75, 13}_0) c in CNF: c -b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ p_900 ∨ b^{75, 13}_2 c -b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ p_900 ∨ b^{75, 13}_1 c -b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ p_900 ∨ -b^{75, 13}_0 c in DIMACS: -18353 18354 -18355 900 18356 0 -18353 18354 -18355 900 18357 0 -18353 18354 -18355 900 -18358 0 c -2-1 --> break c ( b^{75, 12}_2 ∧ b^{75, 12}_1 ∧ -b^{75, 12}_0 ∧ -p_900) -> break c in CNF: c -b^{75, 12}_2 ∨ -b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ p_900 ∨ break c in DIMACS: -18353 -18354 18355 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 12}_2 ∧ -b^{75, 12}_1 ∧ -b^{75, 12}_0 ∧ true) c in CNF: c -b^{75, 12}_2 ∨ b^{75, 12}_1 ∨ b^{75, 12}_0 ∨ false c in DIMACS: -18353 18354 18355 0 c 3 does not represent an automaton state. c -(-b^{75, 12}_2 ∧ b^{75, 12}_1 ∧ b^{75, 12}_0 ∧ true) c in CNF: c b^{75, 12}_2 ∨ -b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ false c in DIMACS: 18353 -18354 -18355 0 c -3 does not represent an automaton state. c -( b^{75, 12}_2 ∧ b^{75, 12}_1 ∧ b^{75, 12}_0 ∧ true) c in CNF: c -b^{75, 12}_2 ∨ -b^{75, 12}_1 ∨ -b^{75, 12}_0 ∨ false c in DIMACS: -18353 -18354 -18355 0 c i = 13 c -2+1 --> -1 c ( b^{75, 13}_2 ∧ b^{75, 13}_1 ∧ -b^{75, 13}_0 ∧ p_975) -> ( b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ b^{75, 14}_0) c in CNF: c -b^{75, 13}_2 ∨ -b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ -p_975 ∨ b^{75, 14}_2 c -b^{75, 13}_2 ∨ -b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ -p_975 ∨ -b^{75, 14}_1 c -b^{75, 13}_2 ∨ -b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ -p_975 ∨ b^{75, 14}_0 c in DIMACS: -18356 -18357 18358 -975 18359 0 -18356 -18357 18358 -975 -18360 0 -18356 -18357 18358 -975 18361 0 c -1+1 --> 0 c ( b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ b^{75, 13}_0 ∧ p_975) -> (-b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ -b^{75, 14}_0) c in CNF: c -b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ -p_975 ∨ -b^{75, 14}_2 c -b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ -p_975 ∨ -b^{75, 14}_1 c -b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ -p_975 ∨ -b^{75, 14}_0 c in DIMACS: -18356 18357 -18358 -975 -18359 0 -18356 18357 -18358 -975 -18360 0 -18356 18357 -18358 -975 -18361 0 c 0+1 --> 1 c (-b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ -b^{75, 13}_0 ∧ p_975) -> (-b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ b^{75, 14}_0) c in CNF: c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ -p_975 ∨ -b^{75, 14}_2 c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ -p_975 ∨ -b^{75, 14}_1 c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ -p_975 ∨ b^{75, 14}_0 c in DIMACS: 18356 18357 18358 -975 -18359 0 18356 18357 18358 -975 -18360 0 18356 18357 18358 -975 18361 0 c 1+1 --> 2 c (-b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ b^{75, 13}_0 ∧ p_975) -> (-b^{75, 14}_2 ∧ b^{75, 14}_1 ∧ -b^{75, 14}_0) c in CNF: c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ -p_975 ∨ -b^{75, 14}_2 c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ -p_975 ∨ b^{75, 14}_1 c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ -p_975 ∨ -b^{75, 14}_0 c in DIMACS: 18356 18357 -18358 -975 -18359 0 18356 18357 -18358 -975 18360 0 18356 18357 -18358 -975 -18361 0 c 2+1 --> break c (-b^{75, 13}_2 ∧ b^{75, 13}_1 ∧ -b^{75, 13}_0 ∧ p_975) -> break c in CNF: c b^{75, 13}_2 ∨ -b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ -p_975 ∨ break c in DIMACS: 18356 -18357 18358 -975 1162 0 c 2-1 --> 1 c (-b^{75, 13}_2 ∧ b^{75, 13}_1 ∧ -b^{75, 13}_0 ∧ -p_975) -> (-b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ b^{75, 14}_0) c in CNF: c b^{75, 13}_2 ∨ -b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ p_975 ∨ -b^{75, 14}_2 c b^{75, 13}_2 ∨ -b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ p_975 ∨ -b^{75, 14}_1 c b^{75, 13}_2 ∨ -b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ p_975 ∨ b^{75, 14}_0 c in DIMACS: 18356 -18357 18358 975 -18359 0 18356 -18357 18358 975 -18360 0 18356 -18357 18358 975 18361 0 c 1-1 --> 0 c (-b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ b^{75, 13}_0 ∧ -p_975) -> (-b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ -b^{75, 14}_0) c in CNF: c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ p_975 ∨ -b^{75, 14}_2 c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ p_975 ∨ -b^{75, 14}_1 c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ p_975 ∨ -b^{75, 14}_0 c in DIMACS: 18356 18357 -18358 975 -18359 0 18356 18357 -18358 975 -18360 0 18356 18357 -18358 975 -18361 0 c 0-1 --> -1 c (-b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ -b^{75, 13}_0 ∧ -p_975) -> ( b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ b^{75, 14}_0) c in CNF: c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ p_975 ∨ b^{75, 14}_2 c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ p_975 ∨ -b^{75, 14}_1 c b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ p_975 ∨ b^{75, 14}_0 c in DIMACS: 18356 18357 18358 975 18359 0 18356 18357 18358 975 -18360 0 18356 18357 18358 975 18361 0 c -1-1 --> -2 c ( b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ b^{75, 13}_0 ∧ -p_975) -> ( b^{75, 14}_2 ∧ b^{75, 14}_1 ∧ -b^{75, 14}_0) c in CNF: c -b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ p_975 ∨ b^{75, 14}_2 c -b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ p_975 ∨ b^{75, 14}_1 c -b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ p_975 ∨ -b^{75, 14}_0 c in DIMACS: -18356 18357 -18358 975 18359 0 -18356 18357 -18358 975 18360 0 -18356 18357 -18358 975 -18361 0 c -2-1 --> break c ( b^{75, 13}_2 ∧ b^{75, 13}_1 ∧ -b^{75, 13}_0 ∧ -p_975) -> break c in CNF: c -b^{75, 13}_2 ∨ -b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ p_975 ∨ break c in DIMACS: -18356 -18357 18358 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 13}_2 ∧ -b^{75, 13}_1 ∧ -b^{75, 13}_0 ∧ true) c in CNF: c -b^{75, 13}_2 ∨ b^{75, 13}_1 ∨ b^{75, 13}_0 ∨ false c in DIMACS: -18356 18357 18358 0 c 3 does not represent an automaton state. c -(-b^{75, 13}_2 ∧ b^{75, 13}_1 ∧ b^{75, 13}_0 ∧ true) c in CNF: c b^{75, 13}_2 ∨ -b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ false c in DIMACS: 18356 -18357 -18358 0 c -3 does not represent an automaton state. c -( b^{75, 13}_2 ∧ b^{75, 13}_1 ∧ b^{75, 13}_0 ∧ true) c in CNF: c -b^{75, 13}_2 ∨ -b^{75, 13}_1 ∨ -b^{75, 13}_0 ∨ false c in DIMACS: -18356 -18357 -18358 0 c i = 14 c -2+1 --> -1 c ( b^{75, 14}_2 ∧ b^{75, 14}_1 ∧ -b^{75, 14}_0 ∧ p_1050) -> ( b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ b^{75, 15}_0) c in CNF: c -b^{75, 14}_2 ∨ -b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ -p_1050 ∨ b^{75, 15}_2 c -b^{75, 14}_2 ∨ -b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ -p_1050 ∨ -b^{75, 15}_1 c -b^{75, 14}_2 ∨ -b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ -p_1050 ∨ b^{75, 15}_0 c in DIMACS: -18359 -18360 18361 -1050 18362 0 -18359 -18360 18361 -1050 -18363 0 -18359 -18360 18361 -1050 18364 0 c -1+1 --> 0 c ( b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ b^{75, 14}_0 ∧ p_1050) -> (-b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ -b^{75, 15}_0) c in CNF: c -b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ -p_1050 ∨ -b^{75, 15}_2 c -b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ -p_1050 ∨ -b^{75, 15}_1 c -b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ -p_1050 ∨ -b^{75, 15}_0 c in DIMACS: -18359 18360 -18361 -1050 -18362 0 -18359 18360 -18361 -1050 -18363 0 -18359 18360 -18361 -1050 -18364 0 c 0+1 --> 1 c (-b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ -b^{75, 14}_0 ∧ p_1050) -> (-b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ b^{75, 15}_0) c in CNF: c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ -p_1050 ∨ -b^{75, 15}_2 c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ -p_1050 ∨ -b^{75, 15}_1 c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ -p_1050 ∨ b^{75, 15}_0 c in DIMACS: 18359 18360 18361 -1050 -18362 0 18359 18360 18361 -1050 -18363 0 18359 18360 18361 -1050 18364 0 c 1+1 --> 2 c (-b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ b^{75, 14}_0 ∧ p_1050) -> (-b^{75, 15}_2 ∧ b^{75, 15}_1 ∧ -b^{75, 15}_0) c in CNF: c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ -p_1050 ∨ -b^{75, 15}_2 c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ -p_1050 ∨ b^{75, 15}_1 c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ -p_1050 ∨ -b^{75, 15}_0 c in DIMACS: 18359 18360 -18361 -1050 -18362 0 18359 18360 -18361 -1050 18363 0 18359 18360 -18361 -1050 -18364 0 c 2+1 --> break c (-b^{75, 14}_2 ∧ b^{75, 14}_1 ∧ -b^{75, 14}_0 ∧ p_1050) -> break c in CNF: c b^{75, 14}_2 ∨ -b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ -p_1050 ∨ break c in DIMACS: 18359 -18360 18361 -1050 1162 0 c 2-1 --> 1 c (-b^{75, 14}_2 ∧ b^{75, 14}_1 ∧ -b^{75, 14}_0 ∧ -p_1050) -> (-b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ b^{75, 15}_0) c in CNF: c b^{75, 14}_2 ∨ -b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ p_1050 ∨ -b^{75, 15}_2 c b^{75, 14}_2 ∨ -b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ p_1050 ∨ -b^{75, 15}_1 c b^{75, 14}_2 ∨ -b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ p_1050 ∨ b^{75, 15}_0 c in DIMACS: 18359 -18360 18361 1050 -18362 0 18359 -18360 18361 1050 -18363 0 18359 -18360 18361 1050 18364 0 c 1-1 --> 0 c (-b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ b^{75, 14}_0 ∧ -p_1050) -> (-b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ -b^{75, 15}_0) c in CNF: c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ p_1050 ∨ -b^{75, 15}_2 c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ p_1050 ∨ -b^{75, 15}_1 c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ p_1050 ∨ -b^{75, 15}_0 c in DIMACS: 18359 18360 -18361 1050 -18362 0 18359 18360 -18361 1050 -18363 0 18359 18360 -18361 1050 -18364 0 c 0-1 --> -1 c (-b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ -b^{75, 14}_0 ∧ -p_1050) -> ( b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ b^{75, 15}_0) c in CNF: c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ p_1050 ∨ b^{75, 15}_2 c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ p_1050 ∨ -b^{75, 15}_1 c b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ p_1050 ∨ b^{75, 15}_0 c in DIMACS: 18359 18360 18361 1050 18362 0 18359 18360 18361 1050 -18363 0 18359 18360 18361 1050 18364 0 c -1-1 --> -2 c ( b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ b^{75, 14}_0 ∧ -p_1050) -> ( b^{75, 15}_2 ∧ b^{75, 15}_1 ∧ -b^{75, 15}_0) c in CNF: c -b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ p_1050 ∨ b^{75, 15}_2 c -b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ p_1050 ∨ b^{75, 15}_1 c -b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ p_1050 ∨ -b^{75, 15}_0 c in DIMACS: -18359 18360 -18361 1050 18362 0 -18359 18360 -18361 1050 18363 0 -18359 18360 -18361 1050 -18364 0 c -2-1 --> break c ( b^{75, 14}_2 ∧ b^{75, 14}_1 ∧ -b^{75, 14}_0 ∧ -p_1050) -> break c in CNF: c -b^{75, 14}_2 ∨ -b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ p_1050 ∨ break c in DIMACS: -18359 -18360 18361 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 14}_2 ∧ -b^{75, 14}_1 ∧ -b^{75, 14}_0 ∧ true) c in CNF: c -b^{75, 14}_2 ∨ b^{75, 14}_1 ∨ b^{75, 14}_0 ∨ false c in DIMACS: -18359 18360 18361 0 c 3 does not represent an automaton state. c -(-b^{75, 14}_2 ∧ b^{75, 14}_1 ∧ b^{75, 14}_0 ∧ true) c in CNF: c b^{75, 14}_2 ∨ -b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ false c in DIMACS: 18359 -18360 -18361 0 c -3 does not represent an automaton state. c -( b^{75, 14}_2 ∧ b^{75, 14}_1 ∧ b^{75, 14}_0 ∧ true) c in CNF: c -b^{75, 14}_2 ∨ -b^{75, 14}_1 ∨ -b^{75, 14}_0 ∨ false c in DIMACS: -18359 -18360 -18361 0 c i = 15 c -2+1 --> -1 c ( b^{75, 15}_2 ∧ b^{75, 15}_1 ∧ -b^{75, 15}_0 ∧ p_1125) -> ( b^{75, 16}_2 ∧ -b^{75, 16}_1 ∧ b^{75, 16}_0) c in CNF: c -b^{75, 15}_2 ∨ -b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ -p_1125 ∨ b^{75, 16}_2 c -b^{75, 15}_2 ∨ -b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ -p_1125 ∨ -b^{75, 16}_1 c -b^{75, 15}_2 ∨ -b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ -p_1125 ∨ b^{75, 16}_0 c in DIMACS: -18362 -18363 18364 -1125 18365 0 -18362 -18363 18364 -1125 -18366 0 -18362 -18363 18364 -1125 18367 0 c -1+1 --> 0 c ( b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ b^{75, 15}_0 ∧ p_1125) -> (-b^{75, 16}_2 ∧ -b^{75, 16}_1 ∧ -b^{75, 16}_0) c in CNF: c -b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ -p_1125 ∨ -b^{75, 16}_2 c -b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ -p_1125 ∨ -b^{75, 16}_1 c -b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ -p_1125 ∨ -b^{75, 16}_0 c in DIMACS: -18362 18363 -18364 -1125 -18365 0 -18362 18363 -18364 -1125 -18366 0 -18362 18363 -18364 -1125 -18367 0 c 0+1 --> 1 c (-b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ -b^{75, 15}_0 ∧ p_1125) -> (-b^{75, 16}_2 ∧ -b^{75, 16}_1 ∧ b^{75, 16}_0) c in CNF: c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ -p_1125 ∨ -b^{75, 16}_2 c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ -p_1125 ∨ -b^{75, 16}_1 c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ -p_1125 ∨ b^{75, 16}_0 c in DIMACS: 18362 18363 18364 -1125 -18365 0 18362 18363 18364 -1125 -18366 0 18362 18363 18364 -1125 18367 0 c 1+1 --> 2 c (-b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ b^{75, 15}_0 ∧ p_1125) -> (-b^{75, 16}_2 ∧ b^{75, 16}_1 ∧ -b^{75, 16}_0) c in CNF: c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ -p_1125 ∨ -b^{75, 16}_2 c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ -p_1125 ∨ b^{75, 16}_1 c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ -p_1125 ∨ -b^{75, 16}_0 c in DIMACS: 18362 18363 -18364 -1125 -18365 0 18362 18363 -18364 -1125 18366 0 18362 18363 -18364 -1125 -18367 0 c 2+1 --> break c (-b^{75, 15}_2 ∧ b^{75, 15}_1 ∧ -b^{75, 15}_0 ∧ p_1125) -> break c in CNF: c b^{75, 15}_2 ∨ -b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ -p_1125 ∨ break c in DIMACS: 18362 -18363 18364 -1125 1162 0 c 2-1 --> 1 c (-b^{75, 15}_2 ∧ b^{75, 15}_1 ∧ -b^{75, 15}_0 ∧ -p_1125) -> (-b^{75, 16}_2 ∧ -b^{75, 16}_1 ∧ b^{75, 16}_0) c in CNF: c b^{75, 15}_2 ∨ -b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ p_1125 ∨ -b^{75, 16}_2 c b^{75, 15}_2 ∨ -b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ p_1125 ∨ -b^{75, 16}_1 c b^{75, 15}_2 ∨ -b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ p_1125 ∨ b^{75, 16}_0 c in DIMACS: 18362 -18363 18364 1125 -18365 0 18362 -18363 18364 1125 -18366 0 18362 -18363 18364 1125 18367 0 c 1-1 --> 0 c (-b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ b^{75, 15}_0 ∧ -p_1125) -> (-b^{75, 16}_2 ∧ -b^{75, 16}_1 ∧ -b^{75, 16}_0) c in CNF: c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ p_1125 ∨ -b^{75, 16}_2 c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ p_1125 ∨ -b^{75, 16}_1 c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ p_1125 ∨ -b^{75, 16}_0 c in DIMACS: 18362 18363 -18364 1125 -18365 0 18362 18363 -18364 1125 -18366 0 18362 18363 -18364 1125 -18367 0 c 0-1 --> -1 c (-b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ -b^{75, 15}_0 ∧ -p_1125) -> ( b^{75, 16}_2 ∧ -b^{75, 16}_1 ∧ b^{75, 16}_0) c in CNF: c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ p_1125 ∨ b^{75, 16}_2 c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ p_1125 ∨ -b^{75, 16}_1 c b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ p_1125 ∨ b^{75, 16}_0 c in DIMACS: 18362 18363 18364 1125 18365 0 18362 18363 18364 1125 -18366 0 18362 18363 18364 1125 18367 0 c -1-1 --> -2 c ( b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ b^{75, 15}_0 ∧ -p_1125) -> ( b^{75, 16}_2 ∧ b^{75, 16}_1 ∧ -b^{75, 16}_0) c in CNF: c -b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ p_1125 ∨ b^{75, 16}_2 c -b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ p_1125 ∨ b^{75, 16}_1 c -b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ p_1125 ∨ -b^{75, 16}_0 c in DIMACS: -18362 18363 -18364 1125 18365 0 -18362 18363 -18364 1125 18366 0 -18362 18363 -18364 1125 -18367 0 c -2-1 --> break c ( b^{75, 15}_2 ∧ b^{75, 15}_1 ∧ -b^{75, 15}_0 ∧ -p_1125) -> break c in CNF: c -b^{75, 15}_2 ∨ -b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ p_1125 ∨ break c in DIMACS: -18362 -18363 18364 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{75, 15}_2 ∧ -b^{75, 15}_1 ∧ -b^{75, 15}_0 ∧ true) c in CNF: c -b^{75, 15}_2 ∨ b^{75, 15}_1 ∨ b^{75, 15}_0 ∨ false c in DIMACS: -18362 18363 18364 0 c 3 does not represent an automaton state. c -(-b^{75, 15}_2 ∧ b^{75, 15}_1 ∧ b^{75, 15}_0 ∧ true) c in CNF: c b^{75, 15}_2 ∨ -b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ false c in DIMACS: 18362 -18363 -18364 0 c -3 does not represent an automaton state. c -( b^{75, 15}_2 ∧ b^{75, 15}_1 ∧ b^{75, 15}_0 ∧ true) c in CNF: c -b^{75, 15}_2 ∨ -b^{75, 15}_1 ∨ -b^{75, 15}_0 ∨ false c in DIMACS: -18362 -18363 -18364 0 c INIT for k = 76 c -b^{76, 1}_2 c -b^{76, 1}_1 c -b^{76, 1}_0 c in DIMACS: -18368 0 -18369 0 -18370 0 c Transitions for k = 76 c i = 1 c -2+1 --> -1 c ( b^{76, 1}_2 ∧ b^{76, 1}_1 ∧ -b^{76, 1}_0 ∧ p_76) -> ( b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ b^{76, 2}_0) c in CNF: c -b^{76, 1}_2 ∨ -b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ -p_76 ∨ b^{76, 2}_2 c -b^{76, 1}_2 ∨ -b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ -p_76 ∨ -b^{76, 2}_1 c -b^{76, 1}_2 ∨ -b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ -p_76 ∨ b^{76, 2}_0 c in DIMACS: -18368 -18369 18370 -76 18371 0 -18368 -18369 18370 -76 -18372 0 -18368 -18369 18370 -76 18373 0 c -1+1 --> 0 c ( b^{76, 1}_2 ∧ -b^{76, 1}_1 ∧ b^{76, 1}_0 ∧ p_76) -> (-b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ -b^{76, 2}_0) c in CNF: c -b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ -p_76 ∨ -b^{76, 2}_2 c -b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ -p_76 ∨ -b^{76, 2}_1 c -b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ -p_76 ∨ -b^{76, 2}_0 c in DIMACS: -18368 18369 -18370 -76 -18371 0 -18368 18369 -18370 -76 -18372 0 -18368 18369 -18370 -76 -18373 0 c 0+1 --> 1 c (-b^{76, 1}_2 ∧ -b^{76, 1}_1 ∧ -b^{76, 1}_0 ∧ p_76) -> (-b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ b^{76, 2}_0) c in CNF: c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ -p_76 ∨ -b^{76, 2}_2 c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ -p_76 ∨ -b^{76, 2}_1 c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ -p_76 ∨ b^{76, 2}_0 c in DIMACS: 18368 18369 18370 -76 -18371 0 18368 18369 18370 -76 -18372 0 18368 18369 18370 -76 18373 0 c 1+1 --> 2 c (-b^{76, 1}_2 ∧ -b^{76, 1}_1 ∧ b^{76, 1}_0 ∧ p_76) -> (-b^{76, 2}_2 ∧ b^{76, 2}_1 ∧ -b^{76, 2}_0) c in CNF: c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ -p_76 ∨ -b^{76, 2}_2 c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ -p_76 ∨ b^{76, 2}_1 c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ -p_76 ∨ -b^{76, 2}_0 c in DIMACS: 18368 18369 -18370 -76 -18371 0 18368 18369 -18370 -76 18372 0 18368 18369 -18370 -76 -18373 0 c 2+1 --> break c (-b^{76, 1}_2 ∧ b^{76, 1}_1 ∧ -b^{76, 1}_0 ∧ p_76) -> break c in CNF: c b^{76, 1}_2 ∨ -b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ -p_76 ∨ break c in DIMACS: 18368 -18369 18370 -76 1162 0 c 2-1 --> 1 c (-b^{76, 1}_2 ∧ b^{76, 1}_1 ∧ -b^{76, 1}_0 ∧ -p_76) -> (-b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ b^{76, 2}_0) c in CNF: c b^{76, 1}_2 ∨ -b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ p_76 ∨ -b^{76, 2}_2 c b^{76, 1}_2 ∨ -b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ p_76 ∨ -b^{76, 2}_1 c b^{76, 1}_2 ∨ -b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ p_76 ∨ b^{76, 2}_0 c in DIMACS: 18368 -18369 18370 76 -18371 0 18368 -18369 18370 76 -18372 0 18368 -18369 18370 76 18373 0 c 1-1 --> 0 c (-b^{76, 1}_2 ∧ -b^{76, 1}_1 ∧ b^{76, 1}_0 ∧ -p_76) -> (-b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ -b^{76, 2}_0) c in CNF: c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ p_76 ∨ -b^{76, 2}_2 c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ p_76 ∨ -b^{76, 2}_1 c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ p_76 ∨ -b^{76, 2}_0 c in DIMACS: 18368 18369 -18370 76 -18371 0 18368 18369 -18370 76 -18372 0 18368 18369 -18370 76 -18373 0 c 0-1 --> -1 c (-b^{76, 1}_2 ∧ -b^{76, 1}_1 ∧ -b^{76, 1}_0 ∧ -p_76) -> ( b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ b^{76, 2}_0) c in CNF: c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ p_76 ∨ b^{76, 2}_2 c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ p_76 ∨ -b^{76, 2}_1 c b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ p_76 ∨ b^{76, 2}_0 c in DIMACS: 18368 18369 18370 76 18371 0 18368 18369 18370 76 -18372 0 18368 18369 18370 76 18373 0 c -1-1 --> -2 c ( b^{76, 1}_2 ∧ -b^{76, 1}_1 ∧ b^{76, 1}_0 ∧ -p_76) -> ( b^{76, 2}_2 ∧ b^{76, 2}_1 ∧ -b^{76, 2}_0) c in CNF: c -b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ p_76 ∨ b^{76, 2}_2 c -b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ p_76 ∨ b^{76, 2}_1 c -b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ p_76 ∨ -b^{76, 2}_0 c in DIMACS: -18368 18369 -18370 76 18371 0 -18368 18369 -18370 76 18372 0 -18368 18369 -18370 76 -18373 0 c -2-1 --> break c ( b^{76, 1}_2 ∧ b^{76, 1}_1 ∧ -b^{76, 1}_0 ∧ -p_76) -> break c in CNF: c -b^{76, 1}_2 ∨ -b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ p_76 ∨ break c in DIMACS: -18368 -18369 18370 76 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 1}_2 ∧ -b^{76, 1}_1 ∧ -b^{76, 1}_0 ∧ true) c in CNF: c -b^{76, 1}_2 ∨ b^{76, 1}_1 ∨ b^{76, 1}_0 ∨ false c in DIMACS: -18368 18369 18370 0 c 3 does not represent an automaton state. c -(-b^{76, 1}_2 ∧ b^{76, 1}_1 ∧ b^{76, 1}_0 ∧ true) c in CNF: c b^{76, 1}_2 ∨ -b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ false c in DIMACS: 18368 -18369 -18370 0 c -3 does not represent an automaton state. c -( b^{76, 1}_2 ∧ b^{76, 1}_1 ∧ b^{76, 1}_0 ∧ true) c in CNF: c -b^{76, 1}_2 ∨ -b^{76, 1}_1 ∨ -b^{76, 1}_0 ∨ false c in DIMACS: -18368 -18369 -18370 0 c i = 2 c -2+1 --> -1 c ( b^{76, 2}_2 ∧ b^{76, 2}_1 ∧ -b^{76, 2}_0 ∧ p_152) -> ( b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ b^{76, 3}_0) c in CNF: c -b^{76, 2}_2 ∨ -b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ -p_152 ∨ b^{76, 3}_2 c -b^{76, 2}_2 ∨ -b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ -p_152 ∨ -b^{76, 3}_1 c -b^{76, 2}_2 ∨ -b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ -p_152 ∨ b^{76, 3}_0 c in DIMACS: -18371 -18372 18373 -152 18374 0 -18371 -18372 18373 -152 -18375 0 -18371 -18372 18373 -152 18376 0 c -1+1 --> 0 c ( b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ b^{76, 2}_0 ∧ p_152) -> (-b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ -b^{76, 3}_0) c in CNF: c -b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ -p_152 ∨ -b^{76, 3}_2 c -b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ -p_152 ∨ -b^{76, 3}_1 c -b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ -p_152 ∨ -b^{76, 3}_0 c in DIMACS: -18371 18372 -18373 -152 -18374 0 -18371 18372 -18373 -152 -18375 0 -18371 18372 -18373 -152 -18376 0 c 0+1 --> 1 c (-b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ -b^{76, 2}_0 ∧ p_152) -> (-b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ b^{76, 3}_0) c in CNF: c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ -p_152 ∨ -b^{76, 3}_2 c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ -p_152 ∨ -b^{76, 3}_1 c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ -p_152 ∨ b^{76, 3}_0 c in DIMACS: 18371 18372 18373 -152 -18374 0 18371 18372 18373 -152 -18375 0 18371 18372 18373 -152 18376 0 c 1+1 --> 2 c (-b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ b^{76, 2}_0 ∧ p_152) -> (-b^{76, 3}_2 ∧ b^{76, 3}_1 ∧ -b^{76, 3}_0) c in CNF: c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ -p_152 ∨ -b^{76, 3}_2 c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ -p_152 ∨ b^{76, 3}_1 c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ -p_152 ∨ -b^{76, 3}_0 c in DIMACS: 18371 18372 -18373 -152 -18374 0 18371 18372 -18373 -152 18375 0 18371 18372 -18373 -152 -18376 0 c 2+1 --> break c (-b^{76, 2}_2 ∧ b^{76, 2}_1 ∧ -b^{76, 2}_0 ∧ p_152) -> break c in CNF: c b^{76, 2}_2 ∨ -b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ -p_152 ∨ break c in DIMACS: 18371 -18372 18373 -152 1162 0 c 2-1 --> 1 c (-b^{76, 2}_2 ∧ b^{76, 2}_1 ∧ -b^{76, 2}_0 ∧ -p_152) -> (-b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ b^{76, 3}_0) c in CNF: c b^{76, 2}_2 ∨ -b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ p_152 ∨ -b^{76, 3}_2 c b^{76, 2}_2 ∨ -b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ p_152 ∨ -b^{76, 3}_1 c b^{76, 2}_2 ∨ -b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ p_152 ∨ b^{76, 3}_0 c in DIMACS: 18371 -18372 18373 152 -18374 0 18371 -18372 18373 152 -18375 0 18371 -18372 18373 152 18376 0 c 1-1 --> 0 c (-b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ b^{76, 2}_0 ∧ -p_152) -> (-b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ -b^{76, 3}_0) c in CNF: c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ p_152 ∨ -b^{76, 3}_2 c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ p_152 ∨ -b^{76, 3}_1 c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ p_152 ∨ -b^{76, 3}_0 c in DIMACS: 18371 18372 -18373 152 -18374 0 18371 18372 -18373 152 -18375 0 18371 18372 -18373 152 -18376 0 c 0-1 --> -1 c (-b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ -b^{76, 2}_0 ∧ -p_152) -> ( b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ b^{76, 3}_0) c in CNF: c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ p_152 ∨ b^{76, 3}_2 c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ p_152 ∨ -b^{76, 3}_1 c b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ p_152 ∨ b^{76, 3}_0 c in DIMACS: 18371 18372 18373 152 18374 0 18371 18372 18373 152 -18375 0 18371 18372 18373 152 18376 0 c -1-1 --> -2 c ( b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ b^{76, 2}_0 ∧ -p_152) -> ( b^{76, 3}_2 ∧ b^{76, 3}_1 ∧ -b^{76, 3}_0) c in CNF: c -b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ p_152 ∨ b^{76, 3}_2 c -b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ p_152 ∨ b^{76, 3}_1 c -b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ p_152 ∨ -b^{76, 3}_0 c in DIMACS: -18371 18372 -18373 152 18374 0 -18371 18372 -18373 152 18375 0 -18371 18372 -18373 152 -18376 0 c -2-1 --> break c ( b^{76, 2}_2 ∧ b^{76, 2}_1 ∧ -b^{76, 2}_0 ∧ -p_152) -> break c in CNF: c -b^{76, 2}_2 ∨ -b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ p_152 ∨ break c in DIMACS: -18371 -18372 18373 152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 2}_2 ∧ -b^{76, 2}_1 ∧ -b^{76, 2}_0 ∧ true) c in CNF: c -b^{76, 2}_2 ∨ b^{76, 2}_1 ∨ b^{76, 2}_0 ∨ false c in DIMACS: -18371 18372 18373 0 c 3 does not represent an automaton state. c -(-b^{76, 2}_2 ∧ b^{76, 2}_1 ∧ b^{76, 2}_0 ∧ true) c in CNF: c b^{76, 2}_2 ∨ -b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ false c in DIMACS: 18371 -18372 -18373 0 c -3 does not represent an automaton state. c -( b^{76, 2}_2 ∧ b^{76, 2}_1 ∧ b^{76, 2}_0 ∧ true) c in CNF: c -b^{76, 2}_2 ∨ -b^{76, 2}_1 ∨ -b^{76, 2}_0 ∨ false c in DIMACS: -18371 -18372 -18373 0 c i = 3 c -2+1 --> -1 c ( b^{76, 3}_2 ∧ b^{76, 3}_1 ∧ -b^{76, 3}_0 ∧ p_228) -> ( b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ b^{76, 4}_0) c in CNF: c -b^{76, 3}_2 ∨ -b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ -p_228 ∨ b^{76, 4}_2 c -b^{76, 3}_2 ∨ -b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ -p_228 ∨ -b^{76, 4}_1 c -b^{76, 3}_2 ∨ -b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ -p_228 ∨ b^{76, 4}_0 c in DIMACS: -18374 -18375 18376 -228 18377 0 -18374 -18375 18376 -228 -18378 0 -18374 -18375 18376 -228 18379 0 c -1+1 --> 0 c ( b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ b^{76, 3}_0 ∧ p_228) -> (-b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ -b^{76, 4}_0) c in CNF: c -b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ -p_228 ∨ -b^{76, 4}_2 c -b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ -p_228 ∨ -b^{76, 4}_1 c -b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ -p_228 ∨ -b^{76, 4}_0 c in DIMACS: -18374 18375 -18376 -228 -18377 0 -18374 18375 -18376 -228 -18378 0 -18374 18375 -18376 -228 -18379 0 c 0+1 --> 1 c (-b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ -b^{76, 3}_0 ∧ p_228) -> (-b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ b^{76, 4}_0) c in CNF: c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ -p_228 ∨ -b^{76, 4}_2 c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ -p_228 ∨ -b^{76, 4}_1 c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ -p_228 ∨ b^{76, 4}_0 c in DIMACS: 18374 18375 18376 -228 -18377 0 18374 18375 18376 -228 -18378 0 18374 18375 18376 -228 18379 0 c 1+1 --> 2 c (-b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ b^{76, 3}_0 ∧ p_228) -> (-b^{76, 4}_2 ∧ b^{76, 4}_1 ∧ -b^{76, 4}_0) c in CNF: c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ -p_228 ∨ -b^{76, 4}_2 c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ -p_228 ∨ b^{76, 4}_1 c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ -p_228 ∨ -b^{76, 4}_0 c in DIMACS: 18374 18375 -18376 -228 -18377 0 18374 18375 -18376 -228 18378 0 18374 18375 -18376 -228 -18379 0 c 2+1 --> break c (-b^{76, 3}_2 ∧ b^{76, 3}_1 ∧ -b^{76, 3}_0 ∧ p_228) -> break c in CNF: c b^{76, 3}_2 ∨ -b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ -p_228 ∨ break c in DIMACS: 18374 -18375 18376 -228 1162 0 c 2-1 --> 1 c (-b^{76, 3}_2 ∧ b^{76, 3}_1 ∧ -b^{76, 3}_0 ∧ -p_228) -> (-b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ b^{76, 4}_0) c in CNF: c b^{76, 3}_2 ∨ -b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ p_228 ∨ -b^{76, 4}_2 c b^{76, 3}_2 ∨ -b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ p_228 ∨ -b^{76, 4}_1 c b^{76, 3}_2 ∨ -b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ p_228 ∨ b^{76, 4}_0 c in DIMACS: 18374 -18375 18376 228 -18377 0 18374 -18375 18376 228 -18378 0 18374 -18375 18376 228 18379 0 c 1-1 --> 0 c (-b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ b^{76, 3}_0 ∧ -p_228) -> (-b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ -b^{76, 4}_0) c in CNF: c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ p_228 ∨ -b^{76, 4}_2 c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ p_228 ∨ -b^{76, 4}_1 c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ p_228 ∨ -b^{76, 4}_0 c in DIMACS: 18374 18375 -18376 228 -18377 0 18374 18375 -18376 228 -18378 0 18374 18375 -18376 228 -18379 0 c 0-1 --> -1 c (-b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ -b^{76, 3}_0 ∧ -p_228) -> ( b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ b^{76, 4}_0) c in CNF: c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ p_228 ∨ b^{76, 4}_2 c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ p_228 ∨ -b^{76, 4}_1 c b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ p_228 ∨ b^{76, 4}_0 c in DIMACS: 18374 18375 18376 228 18377 0 18374 18375 18376 228 -18378 0 18374 18375 18376 228 18379 0 c -1-1 --> -2 c ( b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ b^{76, 3}_0 ∧ -p_228) -> ( b^{76, 4}_2 ∧ b^{76, 4}_1 ∧ -b^{76, 4}_0) c in CNF: c -b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ p_228 ∨ b^{76, 4}_2 c -b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ p_228 ∨ b^{76, 4}_1 c -b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ p_228 ∨ -b^{76, 4}_0 c in DIMACS: -18374 18375 -18376 228 18377 0 -18374 18375 -18376 228 18378 0 -18374 18375 -18376 228 -18379 0 c -2-1 --> break c ( b^{76, 3}_2 ∧ b^{76, 3}_1 ∧ -b^{76, 3}_0 ∧ -p_228) -> break c in CNF: c -b^{76, 3}_2 ∨ -b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ p_228 ∨ break c in DIMACS: -18374 -18375 18376 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 3}_2 ∧ -b^{76, 3}_1 ∧ -b^{76, 3}_0 ∧ true) c in CNF: c -b^{76, 3}_2 ∨ b^{76, 3}_1 ∨ b^{76, 3}_0 ∨ false c in DIMACS: -18374 18375 18376 0 c 3 does not represent an automaton state. c -(-b^{76, 3}_2 ∧ b^{76, 3}_1 ∧ b^{76, 3}_0 ∧ true) c in CNF: c b^{76, 3}_2 ∨ -b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ false c in DIMACS: 18374 -18375 -18376 0 c -3 does not represent an automaton state. c -( b^{76, 3}_2 ∧ b^{76, 3}_1 ∧ b^{76, 3}_0 ∧ true) c in CNF: c -b^{76, 3}_2 ∨ -b^{76, 3}_1 ∨ -b^{76, 3}_0 ∨ false c in DIMACS: -18374 -18375 -18376 0 c i = 4 c -2+1 --> -1 c ( b^{76, 4}_2 ∧ b^{76, 4}_1 ∧ -b^{76, 4}_0 ∧ p_304) -> ( b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ b^{76, 5}_0) c in CNF: c -b^{76, 4}_2 ∨ -b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ -p_304 ∨ b^{76, 5}_2 c -b^{76, 4}_2 ∨ -b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ -p_304 ∨ -b^{76, 5}_1 c -b^{76, 4}_2 ∨ -b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ -p_304 ∨ b^{76, 5}_0 c in DIMACS: -18377 -18378 18379 -304 18380 0 -18377 -18378 18379 -304 -18381 0 -18377 -18378 18379 -304 18382 0 c -1+1 --> 0 c ( b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ b^{76, 4}_0 ∧ p_304) -> (-b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ -b^{76, 5}_0) c in CNF: c -b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ -p_304 ∨ -b^{76, 5}_2 c -b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ -p_304 ∨ -b^{76, 5}_1 c -b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ -p_304 ∨ -b^{76, 5}_0 c in DIMACS: -18377 18378 -18379 -304 -18380 0 -18377 18378 -18379 -304 -18381 0 -18377 18378 -18379 -304 -18382 0 c 0+1 --> 1 c (-b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ -b^{76, 4}_0 ∧ p_304) -> (-b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ b^{76, 5}_0) c in CNF: c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ -p_304 ∨ -b^{76, 5}_2 c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ -p_304 ∨ -b^{76, 5}_1 c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ -p_304 ∨ b^{76, 5}_0 c in DIMACS: 18377 18378 18379 -304 -18380 0 18377 18378 18379 -304 -18381 0 18377 18378 18379 -304 18382 0 c 1+1 --> 2 c (-b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ b^{76, 4}_0 ∧ p_304) -> (-b^{76, 5}_2 ∧ b^{76, 5}_1 ∧ -b^{76, 5}_0) c in CNF: c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ -p_304 ∨ -b^{76, 5}_2 c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ -p_304 ∨ b^{76, 5}_1 c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ -p_304 ∨ -b^{76, 5}_0 c in DIMACS: 18377 18378 -18379 -304 -18380 0 18377 18378 -18379 -304 18381 0 18377 18378 -18379 -304 -18382 0 c 2+1 --> break c (-b^{76, 4}_2 ∧ b^{76, 4}_1 ∧ -b^{76, 4}_0 ∧ p_304) -> break c in CNF: c b^{76, 4}_2 ∨ -b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ -p_304 ∨ break c in DIMACS: 18377 -18378 18379 -304 1162 0 c 2-1 --> 1 c (-b^{76, 4}_2 ∧ b^{76, 4}_1 ∧ -b^{76, 4}_0 ∧ -p_304) -> (-b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ b^{76, 5}_0) c in CNF: c b^{76, 4}_2 ∨ -b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ p_304 ∨ -b^{76, 5}_2 c b^{76, 4}_2 ∨ -b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ p_304 ∨ -b^{76, 5}_1 c b^{76, 4}_2 ∨ -b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ p_304 ∨ b^{76, 5}_0 c in DIMACS: 18377 -18378 18379 304 -18380 0 18377 -18378 18379 304 -18381 0 18377 -18378 18379 304 18382 0 c 1-1 --> 0 c (-b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ b^{76, 4}_0 ∧ -p_304) -> (-b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ -b^{76, 5}_0) c in CNF: c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ p_304 ∨ -b^{76, 5}_2 c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ p_304 ∨ -b^{76, 5}_1 c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ p_304 ∨ -b^{76, 5}_0 c in DIMACS: 18377 18378 -18379 304 -18380 0 18377 18378 -18379 304 -18381 0 18377 18378 -18379 304 -18382 0 c 0-1 --> -1 c (-b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ -b^{76, 4}_0 ∧ -p_304) -> ( b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ b^{76, 5}_0) c in CNF: c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ p_304 ∨ b^{76, 5}_2 c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ p_304 ∨ -b^{76, 5}_1 c b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ p_304 ∨ b^{76, 5}_0 c in DIMACS: 18377 18378 18379 304 18380 0 18377 18378 18379 304 -18381 0 18377 18378 18379 304 18382 0 c -1-1 --> -2 c ( b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ b^{76, 4}_0 ∧ -p_304) -> ( b^{76, 5}_2 ∧ b^{76, 5}_1 ∧ -b^{76, 5}_0) c in CNF: c -b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ p_304 ∨ b^{76, 5}_2 c -b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ p_304 ∨ b^{76, 5}_1 c -b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ p_304 ∨ -b^{76, 5}_0 c in DIMACS: -18377 18378 -18379 304 18380 0 -18377 18378 -18379 304 18381 0 -18377 18378 -18379 304 -18382 0 c -2-1 --> break c ( b^{76, 4}_2 ∧ b^{76, 4}_1 ∧ -b^{76, 4}_0 ∧ -p_304) -> break c in CNF: c -b^{76, 4}_2 ∨ -b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ p_304 ∨ break c in DIMACS: -18377 -18378 18379 304 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 4}_2 ∧ -b^{76, 4}_1 ∧ -b^{76, 4}_0 ∧ true) c in CNF: c -b^{76, 4}_2 ∨ b^{76, 4}_1 ∨ b^{76, 4}_0 ∨ false c in DIMACS: -18377 18378 18379 0 c 3 does not represent an automaton state. c -(-b^{76, 4}_2 ∧ b^{76, 4}_1 ∧ b^{76, 4}_0 ∧ true) c in CNF: c b^{76, 4}_2 ∨ -b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ false c in DIMACS: 18377 -18378 -18379 0 c -3 does not represent an automaton state. c -( b^{76, 4}_2 ∧ b^{76, 4}_1 ∧ b^{76, 4}_0 ∧ true) c in CNF: c -b^{76, 4}_2 ∨ -b^{76, 4}_1 ∨ -b^{76, 4}_0 ∨ false c in DIMACS: -18377 -18378 -18379 0 c i = 5 c -2+1 --> -1 c ( b^{76, 5}_2 ∧ b^{76, 5}_1 ∧ -b^{76, 5}_0 ∧ p_380) -> ( b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ b^{76, 6}_0) c in CNF: c -b^{76, 5}_2 ∨ -b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ -p_380 ∨ b^{76, 6}_2 c -b^{76, 5}_2 ∨ -b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ -p_380 ∨ -b^{76, 6}_1 c -b^{76, 5}_2 ∨ -b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ -p_380 ∨ b^{76, 6}_0 c in DIMACS: -18380 -18381 18382 -380 18383 0 -18380 -18381 18382 -380 -18384 0 -18380 -18381 18382 -380 18385 0 c -1+1 --> 0 c ( b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ b^{76, 5}_0 ∧ p_380) -> (-b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ -b^{76, 6}_0) c in CNF: c -b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ -p_380 ∨ -b^{76, 6}_2 c -b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ -p_380 ∨ -b^{76, 6}_1 c -b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ -p_380 ∨ -b^{76, 6}_0 c in DIMACS: -18380 18381 -18382 -380 -18383 0 -18380 18381 -18382 -380 -18384 0 -18380 18381 -18382 -380 -18385 0 c 0+1 --> 1 c (-b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ -b^{76, 5}_0 ∧ p_380) -> (-b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ b^{76, 6}_0) c in CNF: c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ -p_380 ∨ -b^{76, 6}_2 c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ -p_380 ∨ -b^{76, 6}_1 c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ -p_380 ∨ b^{76, 6}_0 c in DIMACS: 18380 18381 18382 -380 -18383 0 18380 18381 18382 -380 -18384 0 18380 18381 18382 -380 18385 0 c 1+1 --> 2 c (-b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ b^{76, 5}_0 ∧ p_380) -> (-b^{76, 6}_2 ∧ b^{76, 6}_1 ∧ -b^{76, 6}_0) c in CNF: c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ -p_380 ∨ -b^{76, 6}_2 c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ -p_380 ∨ b^{76, 6}_1 c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ -p_380 ∨ -b^{76, 6}_0 c in DIMACS: 18380 18381 -18382 -380 -18383 0 18380 18381 -18382 -380 18384 0 18380 18381 -18382 -380 -18385 0 c 2+1 --> break c (-b^{76, 5}_2 ∧ b^{76, 5}_1 ∧ -b^{76, 5}_0 ∧ p_380) -> break c in CNF: c b^{76, 5}_2 ∨ -b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ -p_380 ∨ break c in DIMACS: 18380 -18381 18382 -380 1162 0 c 2-1 --> 1 c (-b^{76, 5}_2 ∧ b^{76, 5}_1 ∧ -b^{76, 5}_0 ∧ -p_380) -> (-b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ b^{76, 6}_0) c in CNF: c b^{76, 5}_2 ∨ -b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ p_380 ∨ -b^{76, 6}_2 c b^{76, 5}_2 ∨ -b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ p_380 ∨ -b^{76, 6}_1 c b^{76, 5}_2 ∨ -b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ p_380 ∨ b^{76, 6}_0 c in DIMACS: 18380 -18381 18382 380 -18383 0 18380 -18381 18382 380 -18384 0 18380 -18381 18382 380 18385 0 c 1-1 --> 0 c (-b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ b^{76, 5}_0 ∧ -p_380) -> (-b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ -b^{76, 6}_0) c in CNF: c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ p_380 ∨ -b^{76, 6}_2 c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ p_380 ∨ -b^{76, 6}_1 c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ p_380 ∨ -b^{76, 6}_0 c in DIMACS: 18380 18381 -18382 380 -18383 0 18380 18381 -18382 380 -18384 0 18380 18381 -18382 380 -18385 0 c 0-1 --> -1 c (-b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ -b^{76, 5}_0 ∧ -p_380) -> ( b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ b^{76, 6}_0) c in CNF: c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ p_380 ∨ b^{76, 6}_2 c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ p_380 ∨ -b^{76, 6}_1 c b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ p_380 ∨ b^{76, 6}_0 c in DIMACS: 18380 18381 18382 380 18383 0 18380 18381 18382 380 -18384 0 18380 18381 18382 380 18385 0 c -1-1 --> -2 c ( b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ b^{76, 5}_0 ∧ -p_380) -> ( b^{76, 6}_2 ∧ b^{76, 6}_1 ∧ -b^{76, 6}_0) c in CNF: c -b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ p_380 ∨ b^{76, 6}_2 c -b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ p_380 ∨ b^{76, 6}_1 c -b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ p_380 ∨ -b^{76, 6}_0 c in DIMACS: -18380 18381 -18382 380 18383 0 -18380 18381 -18382 380 18384 0 -18380 18381 -18382 380 -18385 0 c -2-1 --> break c ( b^{76, 5}_2 ∧ b^{76, 5}_1 ∧ -b^{76, 5}_0 ∧ -p_380) -> break c in CNF: c -b^{76, 5}_2 ∨ -b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ p_380 ∨ break c in DIMACS: -18380 -18381 18382 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 5}_2 ∧ -b^{76, 5}_1 ∧ -b^{76, 5}_0 ∧ true) c in CNF: c -b^{76, 5}_2 ∨ b^{76, 5}_1 ∨ b^{76, 5}_0 ∨ false c in DIMACS: -18380 18381 18382 0 c 3 does not represent an automaton state. c -(-b^{76, 5}_2 ∧ b^{76, 5}_1 ∧ b^{76, 5}_0 ∧ true) c in CNF: c b^{76, 5}_2 ∨ -b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ false c in DIMACS: 18380 -18381 -18382 0 c -3 does not represent an automaton state. c -( b^{76, 5}_2 ∧ b^{76, 5}_1 ∧ b^{76, 5}_0 ∧ true) c in CNF: c -b^{76, 5}_2 ∨ -b^{76, 5}_1 ∨ -b^{76, 5}_0 ∨ false c in DIMACS: -18380 -18381 -18382 0 c i = 6 c -2+1 --> -1 c ( b^{76, 6}_2 ∧ b^{76, 6}_1 ∧ -b^{76, 6}_0 ∧ p_456) -> ( b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ b^{76, 7}_0) c in CNF: c -b^{76, 6}_2 ∨ -b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ -p_456 ∨ b^{76, 7}_2 c -b^{76, 6}_2 ∨ -b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ -p_456 ∨ -b^{76, 7}_1 c -b^{76, 6}_2 ∨ -b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ -p_456 ∨ b^{76, 7}_0 c in DIMACS: -18383 -18384 18385 -456 18386 0 -18383 -18384 18385 -456 -18387 0 -18383 -18384 18385 -456 18388 0 c -1+1 --> 0 c ( b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ b^{76, 6}_0 ∧ p_456) -> (-b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ -b^{76, 7}_0) c in CNF: c -b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ -p_456 ∨ -b^{76, 7}_2 c -b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ -p_456 ∨ -b^{76, 7}_1 c -b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ -p_456 ∨ -b^{76, 7}_0 c in DIMACS: -18383 18384 -18385 -456 -18386 0 -18383 18384 -18385 -456 -18387 0 -18383 18384 -18385 -456 -18388 0 c 0+1 --> 1 c (-b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ -b^{76, 6}_0 ∧ p_456) -> (-b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ b^{76, 7}_0) c in CNF: c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ -p_456 ∨ -b^{76, 7}_2 c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ -p_456 ∨ -b^{76, 7}_1 c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ -p_456 ∨ b^{76, 7}_0 c in DIMACS: 18383 18384 18385 -456 -18386 0 18383 18384 18385 -456 -18387 0 18383 18384 18385 -456 18388 0 c 1+1 --> 2 c (-b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ b^{76, 6}_0 ∧ p_456) -> (-b^{76, 7}_2 ∧ b^{76, 7}_1 ∧ -b^{76, 7}_0) c in CNF: c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ -p_456 ∨ -b^{76, 7}_2 c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ -p_456 ∨ b^{76, 7}_1 c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ -p_456 ∨ -b^{76, 7}_0 c in DIMACS: 18383 18384 -18385 -456 -18386 0 18383 18384 -18385 -456 18387 0 18383 18384 -18385 -456 -18388 0 c 2+1 --> break c (-b^{76, 6}_2 ∧ b^{76, 6}_1 ∧ -b^{76, 6}_0 ∧ p_456) -> break c in CNF: c b^{76, 6}_2 ∨ -b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ -p_456 ∨ break c in DIMACS: 18383 -18384 18385 -456 1162 0 c 2-1 --> 1 c (-b^{76, 6}_2 ∧ b^{76, 6}_1 ∧ -b^{76, 6}_0 ∧ -p_456) -> (-b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ b^{76, 7}_0) c in CNF: c b^{76, 6}_2 ∨ -b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ p_456 ∨ -b^{76, 7}_2 c b^{76, 6}_2 ∨ -b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ p_456 ∨ -b^{76, 7}_1 c b^{76, 6}_2 ∨ -b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ p_456 ∨ b^{76, 7}_0 c in DIMACS: 18383 -18384 18385 456 -18386 0 18383 -18384 18385 456 -18387 0 18383 -18384 18385 456 18388 0 c 1-1 --> 0 c (-b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ b^{76, 6}_0 ∧ -p_456) -> (-b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ -b^{76, 7}_0) c in CNF: c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ p_456 ∨ -b^{76, 7}_2 c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ p_456 ∨ -b^{76, 7}_1 c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ p_456 ∨ -b^{76, 7}_0 c in DIMACS: 18383 18384 -18385 456 -18386 0 18383 18384 -18385 456 -18387 0 18383 18384 -18385 456 -18388 0 c 0-1 --> -1 c (-b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ -b^{76, 6}_0 ∧ -p_456) -> ( b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ b^{76, 7}_0) c in CNF: c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ p_456 ∨ b^{76, 7}_2 c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ p_456 ∨ -b^{76, 7}_1 c b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ p_456 ∨ b^{76, 7}_0 c in DIMACS: 18383 18384 18385 456 18386 0 18383 18384 18385 456 -18387 0 18383 18384 18385 456 18388 0 c -1-1 --> -2 c ( b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ b^{76, 6}_0 ∧ -p_456) -> ( b^{76, 7}_2 ∧ b^{76, 7}_1 ∧ -b^{76, 7}_0) c in CNF: c -b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ p_456 ∨ b^{76, 7}_2 c -b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ p_456 ∨ b^{76, 7}_1 c -b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ p_456 ∨ -b^{76, 7}_0 c in DIMACS: -18383 18384 -18385 456 18386 0 -18383 18384 -18385 456 18387 0 -18383 18384 -18385 456 -18388 0 c -2-1 --> break c ( b^{76, 6}_2 ∧ b^{76, 6}_1 ∧ -b^{76, 6}_0 ∧ -p_456) -> break c in CNF: c -b^{76, 6}_2 ∨ -b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ p_456 ∨ break c in DIMACS: -18383 -18384 18385 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 6}_2 ∧ -b^{76, 6}_1 ∧ -b^{76, 6}_0 ∧ true) c in CNF: c -b^{76, 6}_2 ∨ b^{76, 6}_1 ∨ b^{76, 6}_0 ∨ false c in DIMACS: -18383 18384 18385 0 c 3 does not represent an automaton state. c -(-b^{76, 6}_2 ∧ b^{76, 6}_1 ∧ b^{76, 6}_0 ∧ true) c in CNF: c b^{76, 6}_2 ∨ -b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ false c in DIMACS: 18383 -18384 -18385 0 c -3 does not represent an automaton state. c -( b^{76, 6}_2 ∧ b^{76, 6}_1 ∧ b^{76, 6}_0 ∧ true) c in CNF: c -b^{76, 6}_2 ∨ -b^{76, 6}_1 ∨ -b^{76, 6}_0 ∨ false c in DIMACS: -18383 -18384 -18385 0 c i = 7 c -2+1 --> -1 c ( b^{76, 7}_2 ∧ b^{76, 7}_1 ∧ -b^{76, 7}_0 ∧ p_532) -> ( b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ b^{76, 8}_0) c in CNF: c -b^{76, 7}_2 ∨ -b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ -p_532 ∨ b^{76, 8}_2 c -b^{76, 7}_2 ∨ -b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ -p_532 ∨ -b^{76, 8}_1 c -b^{76, 7}_2 ∨ -b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ -p_532 ∨ b^{76, 8}_0 c in DIMACS: -18386 -18387 18388 -532 18389 0 -18386 -18387 18388 -532 -18390 0 -18386 -18387 18388 -532 18391 0 c -1+1 --> 0 c ( b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ b^{76, 7}_0 ∧ p_532) -> (-b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ -b^{76, 8}_0) c in CNF: c -b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ -p_532 ∨ -b^{76, 8}_2 c -b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ -p_532 ∨ -b^{76, 8}_1 c -b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ -p_532 ∨ -b^{76, 8}_0 c in DIMACS: -18386 18387 -18388 -532 -18389 0 -18386 18387 -18388 -532 -18390 0 -18386 18387 -18388 -532 -18391 0 c 0+1 --> 1 c (-b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ -b^{76, 7}_0 ∧ p_532) -> (-b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ b^{76, 8}_0) c in CNF: c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ -p_532 ∨ -b^{76, 8}_2 c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ -p_532 ∨ -b^{76, 8}_1 c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ -p_532 ∨ b^{76, 8}_0 c in DIMACS: 18386 18387 18388 -532 -18389 0 18386 18387 18388 -532 -18390 0 18386 18387 18388 -532 18391 0 c 1+1 --> 2 c (-b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ b^{76, 7}_0 ∧ p_532) -> (-b^{76, 8}_2 ∧ b^{76, 8}_1 ∧ -b^{76, 8}_0) c in CNF: c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ -p_532 ∨ -b^{76, 8}_2 c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ -p_532 ∨ b^{76, 8}_1 c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ -p_532 ∨ -b^{76, 8}_0 c in DIMACS: 18386 18387 -18388 -532 -18389 0 18386 18387 -18388 -532 18390 0 18386 18387 -18388 -532 -18391 0 c 2+1 --> break c (-b^{76, 7}_2 ∧ b^{76, 7}_1 ∧ -b^{76, 7}_0 ∧ p_532) -> break c in CNF: c b^{76, 7}_2 ∨ -b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ -p_532 ∨ break c in DIMACS: 18386 -18387 18388 -532 1162 0 c 2-1 --> 1 c (-b^{76, 7}_2 ∧ b^{76, 7}_1 ∧ -b^{76, 7}_0 ∧ -p_532) -> (-b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ b^{76, 8}_0) c in CNF: c b^{76, 7}_2 ∨ -b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ p_532 ∨ -b^{76, 8}_2 c b^{76, 7}_2 ∨ -b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ p_532 ∨ -b^{76, 8}_1 c b^{76, 7}_2 ∨ -b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ p_532 ∨ b^{76, 8}_0 c in DIMACS: 18386 -18387 18388 532 -18389 0 18386 -18387 18388 532 -18390 0 18386 -18387 18388 532 18391 0 c 1-1 --> 0 c (-b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ b^{76, 7}_0 ∧ -p_532) -> (-b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ -b^{76, 8}_0) c in CNF: c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ p_532 ∨ -b^{76, 8}_2 c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ p_532 ∨ -b^{76, 8}_1 c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ p_532 ∨ -b^{76, 8}_0 c in DIMACS: 18386 18387 -18388 532 -18389 0 18386 18387 -18388 532 -18390 0 18386 18387 -18388 532 -18391 0 c 0-1 --> -1 c (-b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ -b^{76, 7}_0 ∧ -p_532) -> ( b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ b^{76, 8}_0) c in CNF: c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ p_532 ∨ b^{76, 8}_2 c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ p_532 ∨ -b^{76, 8}_1 c b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ p_532 ∨ b^{76, 8}_0 c in DIMACS: 18386 18387 18388 532 18389 0 18386 18387 18388 532 -18390 0 18386 18387 18388 532 18391 0 c -1-1 --> -2 c ( b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ b^{76, 7}_0 ∧ -p_532) -> ( b^{76, 8}_2 ∧ b^{76, 8}_1 ∧ -b^{76, 8}_0) c in CNF: c -b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ p_532 ∨ b^{76, 8}_2 c -b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ p_532 ∨ b^{76, 8}_1 c -b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ p_532 ∨ -b^{76, 8}_0 c in DIMACS: -18386 18387 -18388 532 18389 0 -18386 18387 -18388 532 18390 0 -18386 18387 -18388 532 -18391 0 c -2-1 --> break c ( b^{76, 7}_2 ∧ b^{76, 7}_1 ∧ -b^{76, 7}_0 ∧ -p_532) -> break c in CNF: c -b^{76, 7}_2 ∨ -b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ p_532 ∨ break c in DIMACS: -18386 -18387 18388 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 7}_2 ∧ -b^{76, 7}_1 ∧ -b^{76, 7}_0 ∧ true) c in CNF: c -b^{76, 7}_2 ∨ b^{76, 7}_1 ∨ b^{76, 7}_0 ∨ false c in DIMACS: -18386 18387 18388 0 c 3 does not represent an automaton state. c -(-b^{76, 7}_2 ∧ b^{76, 7}_1 ∧ b^{76, 7}_0 ∧ true) c in CNF: c b^{76, 7}_2 ∨ -b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ false c in DIMACS: 18386 -18387 -18388 0 c -3 does not represent an automaton state. c -( b^{76, 7}_2 ∧ b^{76, 7}_1 ∧ b^{76, 7}_0 ∧ true) c in CNF: c -b^{76, 7}_2 ∨ -b^{76, 7}_1 ∨ -b^{76, 7}_0 ∨ false c in DIMACS: -18386 -18387 -18388 0 c i = 8 c -2+1 --> -1 c ( b^{76, 8}_2 ∧ b^{76, 8}_1 ∧ -b^{76, 8}_0 ∧ p_608) -> ( b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ b^{76, 9}_0) c in CNF: c -b^{76, 8}_2 ∨ -b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ -p_608 ∨ b^{76, 9}_2 c -b^{76, 8}_2 ∨ -b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ -p_608 ∨ -b^{76, 9}_1 c -b^{76, 8}_2 ∨ -b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ -p_608 ∨ b^{76, 9}_0 c in DIMACS: -18389 -18390 18391 -608 18392 0 -18389 -18390 18391 -608 -18393 0 -18389 -18390 18391 -608 18394 0 c -1+1 --> 0 c ( b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ b^{76, 8}_0 ∧ p_608) -> (-b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ -b^{76, 9}_0) c in CNF: c -b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ -p_608 ∨ -b^{76, 9}_2 c -b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ -p_608 ∨ -b^{76, 9}_1 c -b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ -p_608 ∨ -b^{76, 9}_0 c in DIMACS: -18389 18390 -18391 -608 -18392 0 -18389 18390 -18391 -608 -18393 0 -18389 18390 -18391 -608 -18394 0 c 0+1 --> 1 c (-b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ -b^{76, 8}_0 ∧ p_608) -> (-b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ b^{76, 9}_0) c in CNF: c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ -p_608 ∨ -b^{76, 9}_2 c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ -p_608 ∨ -b^{76, 9}_1 c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ -p_608 ∨ b^{76, 9}_0 c in DIMACS: 18389 18390 18391 -608 -18392 0 18389 18390 18391 -608 -18393 0 18389 18390 18391 -608 18394 0 c 1+1 --> 2 c (-b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ b^{76, 8}_0 ∧ p_608) -> (-b^{76, 9}_2 ∧ b^{76, 9}_1 ∧ -b^{76, 9}_0) c in CNF: c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ -p_608 ∨ -b^{76, 9}_2 c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ -p_608 ∨ b^{76, 9}_1 c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ -p_608 ∨ -b^{76, 9}_0 c in DIMACS: 18389 18390 -18391 -608 -18392 0 18389 18390 -18391 -608 18393 0 18389 18390 -18391 -608 -18394 0 c 2+1 --> break c (-b^{76, 8}_2 ∧ b^{76, 8}_1 ∧ -b^{76, 8}_0 ∧ p_608) -> break c in CNF: c b^{76, 8}_2 ∨ -b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ -p_608 ∨ break c in DIMACS: 18389 -18390 18391 -608 1162 0 c 2-1 --> 1 c (-b^{76, 8}_2 ∧ b^{76, 8}_1 ∧ -b^{76, 8}_0 ∧ -p_608) -> (-b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ b^{76, 9}_0) c in CNF: c b^{76, 8}_2 ∨ -b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ p_608 ∨ -b^{76, 9}_2 c b^{76, 8}_2 ∨ -b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ p_608 ∨ -b^{76, 9}_1 c b^{76, 8}_2 ∨ -b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ p_608 ∨ b^{76, 9}_0 c in DIMACS: 18389 -18390 18391 608 -18392 0 18389 -18390 18391 608 -18393 0 18389 -18390 18391 608 18394 0 c 1-1 --> 0 c (-b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ b^{76, 8}_0 ∧ -p_608) -> (-b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ -b^{76, 9}_0) c in CNF: c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ p_608 ∨ -b^{76, 9}_2 c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ p_608 ∨ -b^{76, 9}_1 c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ p_608 ∨ -b^{76, 9}_0 c in DIMACS: 18389 18390 -18391 608 -18392 0 18389 18390 -18391 608 -18393 0 18389 18390 -18391 608 -18394 0 c 0-1 --> -1 c (-b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ -b^{76, 8}_0 ∧ -p_608) -> ( b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ b^{76, 9}_0) c in CNF: c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ p_608 ∨ b^{76, 9}_2 c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ p_608 ∨ -b^{76, 9}_1 c b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ p_608 ∨ b^{76, 9}_0 c in DIMACS: 18389 18390 18391 608 18392 0 18389 18390 18391 608 -18393 0 18389 18390 18391 608 18394 0 c -1-1 --> -2 c ( b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ b^{76, 8}_0 ∧ -p_608) -> ( b^{76, 9}_2 ∧ b^{76, 9}_1 ∧ -b^{76, 9}_0) c in CNF: c -b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ p_608 ∨ b^{76, 9}_2 c -b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ p_608 ∨ b^{76, 9}_1 c -b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ p_608 ∨ -b^{76, 9}_0 c in DIMACS: -18389 18390 -18391 608 18392 0 -18389 18390 -18391 608 18393 0 -18389 18390 -18391 608 -18394 0 c -2-1 --> break c ( b^{76, 8}_2 ∧ b^{76, 8}_1 ∧ -b^{76, 8}_0 ∧ -p_608) -> break c in CNF: c -b^{76, 8}_2 ∨ -b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ p_608 ∨ break c in DIMACS: -18389 -18390 18391 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 8}_2 ∧ -b^{76, 8}_1 ∧ -b^{76, 8}_0 ∧ true) c in CNF: c -b^{76, 8}_2 ∨ b^{76, 8}_1 ∨ b^{76, 8}_0 ∨ false c in DIMACS: -18389 18390 18391 0 c 3 does not represent an automaton state. c -(-b^{76, 8}_2 ∧ b^{76, 8}_1 ∧ b^{76, 8}_0 ∧ true) c in CNF: c b^{76, 8}_2 ∨ -b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ false c in DIMACS: 18389 -18390 -18391 0 c -3 does not represent an automaton state. c -( b^{76, 8}_2 ∧ b^{76, 8}_1 ∧ b^{76, 8}_0 ∧ true) c in CNF: c -b^{76, 8}_2 ∨ -b^{76, 8}_1 ∨ -b^{76, 8}_0 ∨ false c in DIMACS: -18389 -18390 -18391 0 c i = 9 c -2+1 --> -1 c ( b^{76, 9}_2 ∧ b^{76, 9}_1 ∧ -b^{76, 9}_0 ∧ p_684) -> ( b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ b^{76, 10}_0) c in CNF: c -b^{76, 9}_2 ∨ -b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ -p_684 ∨ b^{76, 10}_2 c -b^{76, 9}_2 ∨ -b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ -p_684 ∨ -b^{76, 10}_1 c -b^{76, 9}_2 ∨ -b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ -p_684 ∨ b^{76, 10}_0 c in DIMACS: -18392 -18393 18394 -684 18395 0 -18392 -18393 18394 -684 -18396 0 -18392 -18393 18394 -684 18397 0 c -1+1 --> 0 c ( b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ b^{76, 9}_0 ∧ p_684) -> (-b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ -b^{76, 10}_0) c in CNF: c -b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ -p_684 ∨ -b^{76, 10}_2 c -b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ -p_684 ∨ -b^{76, 10}_1 c -b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ -p_684 ∨ -b^{76, 10}_0 c in DIMACS: -18392 18393 -18394 -684 -18395 0 -18392 18393 -18394 -684 -18396 0 -18392 18393 -18394 -684 -18397 0 c 0+1 --> 1 c (-b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ -b^{76, 9}_0 ∧ p_684) -> (-b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ b^{76, 10}_0) c in CNF: c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ -p_684 ∨ -b^{76, 10}_2 c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ -p_684 ∨ -b^{76, 10}_1 c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ -p_684 ∨ b^{76, 10}_0 c in DIMACS: 18392 18393 18394 -684 -18395 0 18392 18393 18394 -684 -18396 0 18392 18393 18394 -684 18397 0 c 1+1 --> 2 c (-b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ b^{76, 9}_0 ∧ p_684) -> (-b^{76, 10}_2 ∧ b^{76, 10}_1 ∧ -b^{76, 10}_0) c in CNF: c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ -p_684 ∨ -b^{76, 10}_2 c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ -p_684 ∨ b^{76, 10}_1 c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ -p_684 ∨ -b^{76, 10}_0 c in DIMACS: 18392 18393 -18394 -684 -18395 0 18392 18393 -18394 -684 18396 0 18392 18393 -18394 -684 -18397 0 c 2+1 --> break c (-b^{76, 9}_2 ∧ b^{76, 9}_1 ∧ -b^{76, 9}_0 ∧ p_684) -> break c in CNF: c b^{76, 9}_2 ∨ -b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ -p_684 ∨ break c in DIMACS: 18392 -18393 18394 -684 1162 0 c 2-1 --> 1 c (-b^{76, 9}_2 ∧ b^{76, 9}_1 ∧ -b^{76, 9}_0 ∧ -p_684) -> (-b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ b^{76, 10}_0) c in CNF: c b^{76, 9}_2 ∨ -b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ p_684 ∨ -b^{76, 10}_2 c b^{76, 9}_2 ∨ -b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ p_684 ∨ -b^{76, 10}_1 c b^{76, 9}_2 ∨ -b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ p_684 ∨ b^{76, 10}_0 c in DIMACS: 18392 -18393 18394 684 -18395 0 18392 -18393 18394 684 -18396 0 18392 -18393 18394 684 18397 0 c 1-1 --> 0 c (-b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ b^{76, 9}_0 ∧ -p_684) -> (-b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ -b^{76, 10}_0) c in CNF: c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ p_684 ∨ -b^{76, 10}_2 c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ p_684 ∨ -b^{76, 10}_1 c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ p_684 ∨ -b^{76, 10}_0 c in DIMACS: 18392 18393 -18394 684 -18395 0 18392 18393 -18394 684 -18396 0 18392 18393 -18394 684 -18397 0 c 0-1 --> -1 c (-b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ -b^{76, 9}_0 ∧ -p_684) -> ( b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ b^{76, 10}_0) c in CNF: c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ p_684 ∨ b^{76, 10}_2 c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ p_684 ∨ -b^{76, 10}_1 c b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ p_684 ∨ b^{76, 10}_0 c in DIMACS: 18392 18393 18394 684 18395 0 18392 18393 18394 684 -18396 0 18392 18393 18394 684 18397 0 c -1-1 --> -2 c ( b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ b^{76, 9}_0 ∧ -p_684) -> ( b^{76, 10}_2 ∧ b^{76, 10}_1 ∧ -b^{76, 10}_0) c in CNF: c -b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ p_684 ∨ b^{76, 10}_2 c -b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ p_684 ∨ b^{76, 10}_1 c -b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ p_684 ∨ -b^{76, 10}_0 c in DIMACS: -18392 18393 -18394 684 18395 0 -18392 18393 -18394 684 18396 0 -18392 18393 -18394 684 -18397 0 c -2-1 --> break c ( b^{76, 9}_2 ∧ b^{76, 9}_1 ∧ -b^{76, 9}_0 ∧ -p_684) -> break c in CNF: c -b^{76, 9}_2 ∨ -b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ p_684 ∨ break c in DIMACS: -18392 -18393 18394 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 9}_2 ∧ -b^{76, 9}_1 ∧ -b^{76, 9}_0 ∧ true) c in CNF: c -b^{76, 9}_2 ∨ b^{76, 9}_1 ∨ b^{76, 9}_0 ∨ false c in DIMACS: -18392 18393 18394 0 c 3 does not represent an automaton state. c -(-b^{76, 9}_2 ∧ b^{76, 9}_1 ∧ b^{76, 9}_0 ∧ true) c in CNF: c b^{76, 9}_2 ∨ -b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ false c in DIMACS: 18392 -18393 -18394 0 c -3 does not represent an automaton state. c -( b^{76, 9}_2 ∧ b^{76, 9}_1 ∧ b^{76, 9}_0 ∧ true) c in CNF: c -b^{76, 9}_2 ∨ -b^{76, 9}_1 ∨ -b^{76, 9}_0 ∨ false c in DIMACS: -18392 -18393 -18394 0 c i = 10 c -2+1 --> -1 c ( b^{76, 10}_2 ∧ b^{76, 10}_1 ∧ -b^{76, 10}_0 ∧ p_760) -> ( b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ b^{76, 11}_0) c in CNF: c -b^{76, 10}_2 ∨ -b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ -p_760 ∨ b^{76, 11}_2 c -b^{76, 10}_2 ∨ -b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ -p_760 ∨ -b^{76, 11}_1 c -b^{76, 10}_2 ∨ -b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ -p_760 ∨ b^{76, 11}_0 c in DIMACS: -18395 -18396 18397 -760 18398 0 -18395 -18396 18397 -760 -18399 0 -18395 -18396 18397 -760 18400 0 c -1+1 --> 0 c ( b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ b^{76, 10}_0 ∧ p_760) -> (-b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ -b^{76, 11}_0) c in CNF: c -b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ -p_760 ∨ -b^{76, 11}_2 c -b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ -p_760 ∨ -b^{76, 11}_1 c -b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ -p_760 ∨ -b^{76, 11}_0 c in DIMACS: -18395 18396 -18397 -760 -18398 0 -18395 18396 -18397 -760 -18399 0 -18395 18396 -18397 -760 -18400 0 c 0+1 --> 1 c (-b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ -b^{76, 10}_0 ∧ p_760) -> (-b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ b^{76, 11}_0) c in CNF: c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ -p_760 ∨ -b^{76, 11}_2 c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ -p_760 ∨ -b^{76, 11}_1 c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ -p_760 ∨ b^{76, 11}_0 c in DIMACS: 18395 18396 18397 -760 -18398 0 18395 18396 18397 -760 -18399 0 18395 18396 18397 -760 18400 0 c 1+1 --> 2 c (-b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ b^{76, 10}_0 ∧ p_760) -> (-b^{76, 11}_2 ∧ b^{76, 11}_1 ∧ -b^{76, 11}_0) c in CNF: c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ -p_760 ∨ -b^{76, 11}_2 c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ -p_760 ∨ b^{76, 11}_1 c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ -p_760 ∨ -b^{76, 11}_0 c in DIMACS: 18395 18396 -18397 -760 -18398 0 18395 18396 -18397 -760 18399 0 18395 18396 -18397 -760 -18400 0 c 2+1 --> break c (-b^{76, 10}_2 ∧ b^{76, 10}_1 ∧ -b^{76, 10}_0 ∧ p_760) -> break c in CNF: c b^{76, 10}_2 ∨ -b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ -p_760 ∨ break c in DIMACS: 18395 -18396 18397 -760 1162 0 c 2-1 --> 1 c (-b^{76, 10}_2 ∧ b^{76, 10}_1 ∧ -b^{76, 10}_0 ∧ -p_760) -> (-b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ b^{76, 11}_0) c in CNF: c b^{76, 10}_2 ∨ -b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ p_760 ∨ -b^{76, 11}_2 c b^{76, 10}_2 ∨ -b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ p_760 ∨ -b^{76, 11}_1 c b^{76, 10}_2 ∨ -b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ p_760 ∨ b^{76, 11}_0 c in DIMACS: 18395 -18396 18397 760 -18398 0 18395 -18396 18397 760 -18399 0 18395 -18396 18397 760 18400 0 c 1-1 --> 0 c (-b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ b^{76, 10}_0 ∧ -p_760) -> (-b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ -b^{76, 11}_0) c in CNF: c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ p_760 ∨ -b^{76, 11}_2 c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ p_760 ∨ -b^{76, 11}_1 c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ p_760 ∨ -b^{76, 11}_0 c in DIMACS: 18395 18396 -18397 760 -18398 0 18395 18396 -18397 760 -18399 0 18395 18396 -18397 760 -18400 0 c 0-1 --> -1 c (-b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ -b^{76, 10}_0 ∧ -p_760) -> ( b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ b^{76, 11}_0) c in CNF: c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ p_760 ∨ b^{76, 11}_2 c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ p_760 ∨ -b^{76, 11}_1 c b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ p_760 ∨ b^{76, 11}_0 c in DIMACS: 18395 18396 18397 760 18398 0 18395 18396 18397 760 -18399 0 18395 18396 18397 760 18400 0 c -1-1 --> -2 c ( b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ b^{76, 10}_0 ∧ -p_760) -> ( b^{76, 11}_2 ∧ b^{76, 11}_1 ∧ -b^{76, 11}_0) c in CNF: c -b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ p_760 ∨ b^{76, 11}_2 c -b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ p_760 ∨ b^{76, 11}_1 c -b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ p_760 ∨ -b^{76, 11}_0 c in DIMACS: -18395 18396 -18397 760 18398 0 -18395 18396 -18397 760 18399 0 -18395 18396 -18397 760 -18400 0 c -2-1 --> break c ( b^{76, 10}_2 ∧ b^{76, 10}_1 ∧ -b^{76, 10}_0 ∧ -p_760) -> break c in CNF: c -b^{76, 10}_2 ∨ -b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ p_760 ∨ break c in DIMACS: -18395 -18396 18397 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 10}_2 ∧ -b^{76, 10}_1 ∧ -b^{76, 10}_0 ∧ true) c in CNF: c -b^{76, 10}_2 ∨ b^{76, 10}_1 ∨ b^{76, 10}_0 ∨ false c in DIMACS: -18395 18396 18397 0 c 3 does not represent an automaton state. c -(-b^{76, 10}_2 ∧ b^{76, 10}_1 ∧ b^{76, 10}_0 ∧ true) c in CNF: c b^{76, 10}_2 ∨ -b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ false c in DIMACS: 18395 -18396 -18397 0 c -3 does not represent an automaton state. c -( b^{76, 10}_2 ∧ b^{76, 10}_1 ∧ b^{76, 10}_0 ∧ true) c in CNF: c -b^{76, 10}_2 ∨ -b^{76, 10}_1 ∨ -b^{76, 10}_0 ∨ false c in DIMACS: -18395 -18396 -18397 0 c i = 11 c -2+1 --> -1 c ( b^{76, 11}_2 ∧ b^{76, 11}_1 ∧ -b^{76, 11}_0 ∧ p_836) -> ( b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ b^{76, 12}_0) c in CNF: c -b^{76, 11}_2 ∨ -b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ -p_836 ∨ b^{76, 12}_2 c -b^{76, 11}_2 ∨ -b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ -p_836 ∨ -b^{76, 12}_1 c -b^{76, 11}_2 ∨ -b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ -p_836 ∨ b^{76, 12}_0 c in DIMACS: -18398 -18399 18400 -836 18401 0 -18398 -18399 18400 -836 -18402 0 -18398 -18399 18400 -836 18403 0 c -1+1 --> 0 c ( b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ b^{76, 11}_0 ∧ p_836) -> (-b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ -b^{76, 12}_0) c in CNF: c -b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ -p_836 ∨ -b^{76, 12}_2 c -b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ -p_836 ∨ -b^{76, 12}_1 c -b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ -p_836 ∨ -b^{76, 12}_0 c in DIMACS: -18398 18399 -18400 -836 -18401 0 -18398 18399 -18400 -836 -18402 0 -18398 18399 -18400 -836 -18403 0 c 0+1 --> 1 c (-b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ -b^{76, 11}_0 ∧ p_836) -> (-b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ b^{76, 12}_0) c in CNF: c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ -p_836 ∨ -b^{76, 12}_2 c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ -p_836 ∨ -b^{76, 12}_1 c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ -p_836 ∨ b^{76, 12}_0 c in DIMACS: 18398 18399 18400 -836 -18401 0 18398 18399 18400 -836 -18402 0 18398 18399 18400 -836 18403 0 c 1+1 --> 2 c (-b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ b^{76, 11}_0 ∧ p_836) -> (-b^{76, 12}_2 ∧ b^{76, 12}_1 ∧ -b^{76, 12}_0) c in CNF: c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ -p_836 ∨ -b^{76, 12}_2 c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ -p_836 ∨ b^{76, 12}_1 c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ -p_836 ∨ -b^{76, 12}_0 c in DIMACS: 18398 18399 -18400 -836 -18401 0 18398 18399 -18400 -836 18402 0 18398 18399 -18400 -836 -18403 0 c 2+1 --> break c (-b^{76, 11}_2 ∧ b^{76, 11}_1 ∧ -b^{76, 11}_0 ∧ p_836) -> break c in CNF: c b^{76, 11}_2 ∨ -b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ -p_836 ∨ break c in DIMACS: 18398 -18399 18400 -836 1162 0 c 2-1 --> 1 c (-b^{76, 11}_2 ∧ b^{76, 11}_1 ∧ -b^{76, 11}_0 ∧ -p_836) -> (-b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ b^{76, 12}_0) c in CNF: c b^{76, 11}_2 ∨ -b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ p_836 ∨ -b^{76, 12}_2 c b^{76, 11}_2 ∨ -b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ p_836 ∨ -b^{76, 12}_1 c b^{76, 11}_2 ∨ -b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ p_836 ∨ b^{76, 12}_0 c in DIMACS: 18398 -18399 18400 836 -18401 0 18398 -18399 18400 836 -18402 0 18398 -18399 18400 836 18403 0 c 1-1 --> 0 c (-b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ b^{76, 11}_0 ∧ -p_836) -> (-b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ -b^{76, 12}_0) c in CNF: c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ p_836 ∨ -b^{76, 12}_2 c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ p_836 ∨ -b^{76, 12}_1 c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ p_836 ∨ -b^{76, 12}_0 c in DIMACS: 18398 18399 -18400 836 -18401 0 18398 18399 -18400 836 -18402 0 18398 18399 -18400 836 -18403 0 c 0-1 --> -1 c (-b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ -b^{76, 11}_0 ∧ -p_836) -> ( b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ b^{76, 12}_0) c in CNF: c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ p_836 ∨ b^{76, 12}_2 c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ p_836 ∨ -b^{76, 12}_1 c b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ p_836 ∨ b^{76, 12}_0 c in DIMACS: 18398 18399 18400 836 18401 0 18398 18399 18400 836 -18402 0 18398 18399 18400 836 18403 0 c -1-1 --> -2 c ( b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ b^{76, 11}_0 ∧ -p_836) -> ( b^{76, 12}_2 ∧ b^{76, 12}_1 ∧ -b^{76, 12}_0) c in CNF: c -b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ p_836 ∨ b^{76, 12}_2 c -b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ p_836 ∨ b^{76, 12}_1 c -b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ p_836 ∨ -b^{76, 12}_0 c in DIMACS: -18398 18399 -18400 836 18401 0 -18398 18399 -18400 836 18402 0 -18398 18399 -18400 836 -18403 0 c -2-1 --> break c ( b^{76, 11}_2 ∧ b^{76, 11}_1 ∧ -b^{76, 11}_0 ∧ -p_836) -> break c in CNF: c -b^{76, 11}_2 ∨ -b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ p_836 ∨ break c in DIMACS: -18398 -18399 18400 836 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 11}_2 ∧ -b^{76, 11}_1 ∧ -b^{76, 11}_0 ∧ true) c in CNF: c -b^{76, 11}_2 ∨ b^{76, 11}_1 ∨ b^{76, 11}_0 ∨ false c in DIMACS: -18398 18399 18400 0 c 3 does not represent an automaton state. c -(-b^{76, 11}_2 ∧ b^{76, 11}_1 ∧ b^{76, 11}_0 ∧ true) c in CNF: c b^{76, 11}_2 ∨ -b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ false c in DIMACS: 18398 -18399 -18400 0 c -3 does not represent an automaton state. c -( b^{76, 11}_2 ∧ b^{76, 11}_1 ∧ b^{76, 11}_0 ∧ true) c in CNF: c -b^{76, 11}_2 ∨ -b^{76, 11}_1 ∨ -b^{76, 11}_0 ∨ false c in DIMACS: -18398 -18399 -18400 0 c i = 12 c -2+1 --> -1 c ( b^{76, 12}_2 ∧ b^{76, 12}_1 ∧ -b^{76, 12}_0 ∧ p_912) -> ( b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ b^{76, 13}_0) c in CNF: c -b^{76, 12}_2 ∨ -b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ -p_912 ∨ b^{76, 13}_2 c -b^{76, 12}_2 ∨ -b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ -p_912 ∨ -b^{76, 13}_1 c -b^{76, 12}_2 ∨ -b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ -p_912 ∨ b^{76, 13}_0 c in DIMACS: -18401 -18402 18403 -912 18404 0 -18401 -18402 18403 -912 -18405 0 -18401 -18402 18403 -912 18406 0 c -1+1 --> 0 c ( b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ b^{76, 12}_0 ∧ p_912) -> (-b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ -b^{76, 13}_0) c in CNF: c -b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ -p_912 ∨ -b^{76, 13}_2 c -b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ -p_912 ∨ -b^{76, 13}_1 c -b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ -p_912 ∨ -b^{76, 13}_0 c in DIMACS: -18401 18402 -18403 -912 -18404 0 -18401 18402 -18403 -912 -18405 0 -18401 18402 -18403 -912 -18406 0 c 0+1 --> 1 c (-b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ -b^{76, 12}_0 ∧ p_912) -> (-b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ b^{76, 13}_0) c in CNF: c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ -p_912 ∨ -b^{76, 13}_2 c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ -p_912 ∨ -b^{76, 13}_1 c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ -p_912 ∨ b^{76, 13}_0 c in DIMACS: 18401 18402 18403 -912 -18404 0 18401 18402 18403 -912 -18405 0 18401 18402 18403 -912 18406 0 c 1+1 --> 2 c (-b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ b^{76, 12}_0 ∧ p_912) -> (-b^{76, 13}_2 ∧ b^{76, 13}_1 ∧ -b^{76, 13}_0) c in CNF: c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ -p_912 ∨ -b^{76, 13}_2 c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ -p_912 ∨ b^{76, 13}_1 c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ -p_912 ∨ -b^{76, 13}_0 c in DIMACS: 18401 18402 -18403 -912 -18404 0 18401 18402 -18403 -912 18405 0 18401 18402 -18403 -912 -18406 0 c 2+1 --> break c (-b^{76, 12}_2 ∧ b^{76, 12}_1 ∧ -b^{76, 12}_0 ∧ p_912) -> break c in CNF: c b^{76, 12}_2 ∨ -b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ -p_912 ∨ break c in DIMACS: 18401 -18402 18403 -912 1162 0 c 2-1 --> 1 c (-b^{76, 12}_2 ∧ b^{76, 12}_1 ∧ -b^{76, 12}_0 ∧ -p_912) -> (-b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ b^{76, 13}_0) c in CNF: c b^{76, 12}_2 ∨ -b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ p_912 ∨ -b^{76, 13}_2 c b^{76, 12}_2 ∨ -b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ p_912 ∨ -b^{76, 13}_1 c b^{76, 12}_2 ∨ -b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ p_912 ∨ b^{76, 13}_0 c in DIMACS: 18401 -18402 18403 912 -18404 0 18401 -18402 18403 912 -18405 0 18401 -18402 18403 912 18406 0 c 1-1 --> 0 c (-b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ b^{76, 12}_0 ∧ -p_912) -> (-b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ -b^{76, 13}_0) c in CNF: c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ p_912 ∨ -b^{76, 13}_2 c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ p_912 ∨ -b^{76, 13}_1 c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ p_912 ∨ -b^{76, 13}_0 c in DIMACS: 18401 18402 -18403 912 -18404 0 18401 18402 -18403 912 -18405 0 18401 18402 -18403 912 -18406 0 c 0-1 --> -1 c (-b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ -b^{76, 12}_0 ∧ -p_912) -> ( b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ b^{76, 13}_0) c in CNF: c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ p_912 ∨ b^{76, 13}_2 c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ p_912 ∨ -b^{76, 13}_1 c b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ p_912 ∨ b^{76, 13}_0 c in DIMACS: 18401 18402 18403 912 18404 0 18401 18402 18403 912 -18405 0 18401 18402 18403 912 18406 0 c -1-1 --> -2 c ( b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ b^{76, 12}_0 ∧ -p_912) -> ( b^{76, 13}_2 ∧ b^{76, 13}_1 ∧ -b^{76, 13}_0) c in CNF: c -b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ p_912 ∨ b^{76, 13}_2 c -b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ p_912 ∨ b^{76, 13}_1 c -b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ p_912 ∨ -b^{76, 13}_0 c in DIMACS: -18401 18402 -18403 912 18404 0 -18401 18402 -18403 912 18405 0 -18401 18402 -18403 912 -18406 0 c -2-1 --> break c ( b^{76, 12}_2 ∧ b^{76, 12}_1 ∧ -b^{76, 12}_0 ∧ -p_912) -> break c in CNF: c -b^{76, 12}_2 ∨ -b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ p_912 ∨ break c in DIMACS: -18401 -18402 18403 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 12}_2 ∧ -b^{76, 12}_1 ∧ -b^{76, 12}_0 ∧ true) c in CNF: c -b^{76, 12}_2 ∨ b^{76, 12}_1 ∨ b^{76, 12}_0 ∨ false c in DIMACS: -18401 18402 18403 0 c 3 does not represent an automaton state. c -(-b^{76, 12}_2 ∧ b^{76, 12}_1 ∧ b^{76, 12}_0 ∧ true) c in CNF: c b^{76, 12}_2 ∨ -b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ false c in DIMACS: 18401 -18402 -18403 0 c -3 does not represent an automaton state. c -( b^{76, 12}_2 ∧ b^{76, 12}_1 ∧ b^{76, 12}_0 ∧ true) c in CNF: c -b^{76, 12}_2 ∨ -b^{76, 12}_1 ∨ -b^{76, 12}_0 ∨ false c in DIMACS: -18401 -18402 -18403 0 c i = 13 c -2+1 --> -1 c ( b^{76, 13}_2 ∧ b^{76, 13}_1 ∧ -b^{76, 13}_0 ∧ p_988) -> ( b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ b^{76, 14}_0) c in CNF: c -b^{76, 13}_2 ∨ -b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ -p_988 ∨ b^{76, 14}_2 c -b^{76, 13}_2 ∨ -b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ -p_988 ∨ -b^{76, 14}_1 c -b^{76, 13}_2 ∨ -b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ -p_988 ∨ b^{76, 14}_0 c in DIMACS: -18404 -18405 18406 -988 18407 0 -18404 -18405 18406 -988 -18408 0 -18404 -18405 18406 -988 18409 0 c -1+1 --> 0 c ( b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ b^{76, 13}_0 ∧ p_988) -> (-b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ -b^{76, 14}_0) c in CNF: c -b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ -p_988 ∨ -b^{76, 14}_2 c -b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ -p_988 ∨ -b^{76, 14}_1 c -b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ -p_988 ∨ -b^{76, 14}_0 c in DIMACS: -18404 18405 -18406 -988 -18407 0 -18404 18405 -18406 -988 -18408 0 -18404 18405 -18406 -988 -18409 0 c 0+1 --> 1 c (-b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ -b^{76, 13}_0 ∧ p_988) -> (-b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ b^{76, 14}_0) c in CNF: c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ -p_988 ∨ -b^{76, 14}_2 c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ -p_988 ∨ -b^{76, 14}_1 c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ -p_988 ∨ b^{76, 14}_0 c in DIMACS: 18404 18405 18406 -988 -18407 0 18404 18405 18406 -988 -18408 0 18404 18405 18406 -988 18409 0 c 1+1 --> 2 c (-b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ b^{76, 13}_0 ∧ p_988) -> (-b^{76, 14}_2 ∧ b^{76, 14}_1 ∧ -b^{76, 14}_0) c in CNF: c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ -p_988 ∨ -b^{76, 14}_2 c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ -p_988 ∨ b^{76, 14}_1 c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ -p_988 ∨ -b^{76, 14}_0 c in DIMACS: 18404 18405 -18406 -988 -18407 0 18404 18405 -18406 -988 18408 0 18404 18405 -18406 -988 -18409 0 c 2+1 --> break c (-b^{76, 13}_2 ∧ b^{76, 13}_1 ∧ -b^{76, 13}_0 ∧ p_988) -> break c in CNF: c b^{76, 13}_2 ∨ -b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ -p_988 ∨ break c in DIMACS: 18404 -18405 18406 -988 1162 0 c 2-1 --> 1 c (-b^{76, 13}_2 ∧ b^{76, 13}_1 ∧ -b^{76, 13}_0 ∧ -p_988) -> (-b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ b^{76, 14}_0) c in CNF: c b^{76, 13}_2 ∨ -b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ p_988 ∨ -b^{76, 14}_2 c b^{76, 13}_2 ∨ -b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ p_988 ∨ -b^{76, 14}_1 c b^{76, 13}_2 ∨ -b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ p_988 ∨ b^{76, 14}_0 c in DIMACS: 18404 -18405 18406 988 -18407 0 18404 -18405 18406 988 -18408 0 18404 -18405 18406 988 18409 0 c 1-1 --> 0 c (-b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ b^{76, 13}_0 ∧ -p_988) -> (-b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ -b^{76, 14}_0) c in CNF: c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ p_988 ∨ -b^{76, 14}_2 c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ p_988 ∨ -b^{76, 14}_1 c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ p_988 ∨ -b^{76, 14}_0 c in DIMACS: 18404 18405 -18406 988 -18407 0 18404 18405 -18406 988 -18408 0 18404 18405 -18406 988 -18409 0 c 0-1 --> -1 c (-b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ -b^{76, 13}_0 ∧ -p_988) -> ( b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ b^{76, 14}_0) c in CNF: c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ p_988 ∨ b^{76, 14}_2 c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ p_988 ∨ -b^{76, 14}_1 c b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ p_988 ∨ b^{76, 14}_0 c in DIMACS: 18404 18405 18406 988 18407 0 18404 18405 18406 988 -18408 0 18404 18405 18406 988 18409 0 c -1-1 --> -2 c ( b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ b^{76, 13}_0 ∧ -p_988) -> ( b^{76, 14}_2 ∧ b^{76, 14}_1 ∧ -b^{76, 14}_0) c in CNF: c -b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ p_988 ∨ b^{76, 14}_2 c -b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ p_988 ∨ b^{76, 14}_1 c -b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ p_988 ∨ -b^{76, 14}_0 c in DIMACS: -18404 18405 -18406 988 18407 0 -18404 18405 -18406 988 18408 0 -18404 18405 -18406 988 -18409 0 c -2-1 --> break c ( b^{76, 13}_2 ∧ b^{76, 13}_1 ∧ -b^{76, 13}_0 ∧ -p_988) -> break c in CNF: c -b^{76, 13}_2 ∨ -b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ p_988 ∨ break c in DIMACS: -18404 -18405 18406 988 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 13}_2 ∧ -b^{76, 13}_1 ∧ -b^{76, 13}_0 ∧ true) c in CNF: c -b^{76, 13}_2 ∨ b^{76, 13}_1 ∨ b^{76, 13}_0 ∨ false c in DIMACS: -18404 18405 18406 0 c 3 does not represent an automaton state. c -(-b^{76, 13}_2 ∧ b^{76, 13}_1 ∧ b^{76, 13}_0 ∧ true) c in CNF: c b^{76, 13}_2 ∨ -b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ false c in DIMACS: 18404 -18405 -18406 0 c -3 does not represent an automaton state. c -( b^{76, 13}_2 ∧ b^{76, 13}_1 ∧ b^{76, 13}_0 ∧ true) c in CNF: c -b^{76, 13}_2 ∨ -b^{76, 13}_1 ∨ -b^{76, 13}_0 ∨ false c in DIMACS: -18404 -18405 -18406 0 c i = 14 c -2+1 --> -1 c ( b^{76, 14}_2 ∧ b^{76, 14}_1 ∧ -b^{76, 14}_0 ∧ p_1064) -> ( b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ b^{76, 15}_0) c in CNF: c -b^{76, 14}_2 ∨ -b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ -p_1064 ∨ b^{76, 15}_2 c -b^{76, 14}_2 ∨ -b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ -p_1064 ∨ -b^{76, 15}_1 c -b^{76, 14}_2 ∨ -b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ -p_1064 ∨ b^{76, 15}_0 c in DIMACS: -18407 -18408 18409 -1064 18410 0 -18407 -18408 18409 -1064 -18411 0 -18407 -18408 18409 -1064 18412 0 c -1+1 --> 0 c ( b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ b^{76, 14}_0 ∧ p_1064) -> (-b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ -b^{76, 15}_0) c in CNF: c -b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ -p_1064 ∨ -b^{76, 15}_2 c -b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ -p_1064 ∨ -b^{76, 15}_1 c -b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ -p_1064 ∨ -b^{76, 15}_0 c in DIMACS: -18407 18408 -18409 -1064 -18410 0 -18407 18408 -18409 -1064 -18411 0 -18407 18408 -18409 -1064 -18412 0 c 0+1 --> 1 c (-b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ -b^{76, 14}_0 ∧ p_1064) -> (-b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ b^{76, 15}_0) c in CNF: c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ -p_1064 ∨ -b^{76, 15}_2 c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ -p_1064 ∨ -b^{76, 15}_1 c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ -p_1064 ∨ b^{76, 15}_0 c in DIMACS: 18407 18408 18409 -1064 -18410 0 18407 18408 18409 -1064 -18411 0 18407 18408 18409 -1064 18412 0 c 1+1 --> 2 c (-b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ b^{76, 14}_0 ∧ p_1064) -> (-b^{76, 15}_2 ∧ b^{76, 15}_1 ∧ -b^{76, 15}_0) c in CNF: c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ -p_1064 ∨ -b^{76, 15}_2 c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ -p_1064 ∨ b^{76, 15}_1 c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ -p_1064 ∨ -b^{76, 15}_0 c in DIMACS: 18407 18408 -18409 -1064 -18410 0 18407 18408 -18409 -1064 18411 0 18407 18408 -18409 -1064 -18412 0 c 2+1 --> break c (-b^{76, 14}_2 ∧ b^{76, 14}_1 ∧ -b^{76, 14}_0 ∧ p_1064) -> break c in CNF: c b^{76, 14}_2 ∨ -b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ -p_1064 ∨ break c in DIMACS: 18407 -18408 18409 -1064 1162 0 c 2-1 --> 1 c (-b^{76, 14}_2 ∧ b^{76, 14}_1 ∧ -b^{76, 14}_0 ∧ -p_1064) -> (-b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ b^{76, 15}_0) c in CNF: c b^{76, 14}_2 ∨ -b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ p_1064 ∨ -b^{76, 15}_2 c b^{76, 14}_2 ∨ -b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ p_1064 ∨ -b^{76, 15}_1 c b^{76, 14}_2 ∨ -b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ p_1064 ∨ b^{76, 15}_0 c in DIMACS: 18407 -18408 18409 1064 -18410 0 18407 -18408 18409 1064 -18411 0 18407 -18408 18409 1064 18412 0 c 1-1 --> 0 c (-b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ b^{76, 14}_0 ∧ -p_1064) -> (-b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ -b^{76, 15}_0) c in CNF: c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ p_1064 ∨ -b^{76, 15}_2 c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ p_1064 ∨ -b^{76, 15}_1 c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ p_1064 ∨ -b^{76, 15}_0 c in DIMACS: 18407 18408 -18409 1064 -18410 0 18407 18408 -18409 1064 -18411 0 18407 18408 -18409 1064 -18412 0 c 0-1 --> -1 c (-b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ -b^{76, 14}_0 ∧ -p_1064) -> ( b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ b^{76, 15}_0) c in CNF: c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ p_1064 ∨ b^{76, 15}_2 c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ p_1064 ∨ -b^{76, 15}_1 c b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ p_1064 ∨ b^{76, 15}_0 c in DIMACS: 18407 18408 18409 1064 18410 0 18407 18408 18409 1064 -18411 0 18407 18408 18409 1064 18412 0 c -1-1 --> -2 c ( b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ b^{76, 14}_0 ∧ -p_1064) -> ( b^{76, 15}_2 ∧ b^{76, 15}_1 ∧ -b^{76, 15}_0) c in CNF: c -b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ p_1064 ∨ b^{76, 15}_2 c -b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ p_1064 ∨ b^{76, 15}_1 c -b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ p_1064 ∨ -b^{76, 15}_0 c in DIMACS: -18407 18408 -18409 1064 18410 0 -18407 18408 -18409 1064 18411 0 -18407 18408 -18409 1064 -18412 0 c -2-1 --> break c ( b^{76, 14}_2 ∧ b^{76, 14}_1 ∧ -b^{76, 14}_0 ∧ -p_1064) -> break c in CNF: c -b^{76, 14}_2 ∨ -b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ p_1064 ∨ break c in DIMACS: -18407 -18408 18409 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 14}_2 ∧ -b^{76, 14}_1 ∧ -b^{76, 14}_0 ∧ true) c in CNF: c -b^{76, 14}_2 ∨ b^{76, 14}_1 ∨ b^{76, 14}_0 ∨ false c in DIMACS: -18407 18408 18409 0 c 3 does not represent an automaton state. c -(-b^{76, 14}_2 ∧ b^{76, 14}_1 ∧ b^{76, 14}_0 ∧ true) c in CNF: c b^{76, 14}_2 ∨ -b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ false c in DIMACS: 18407 -18408 -18409 0 c -3 does not represent an automaton state. c -( b^{76, 14}_2 ∧ b^{76, 14}_1 ∧ b^{76, 14}_0 ∧ true) c in CNF: c -b^{76, 14}_2 ∨ -b^{76, 14}_1 ∨ -b^{76, 14}_0 ∨ false c in DIMACS: -18407 -18408 -18409 0 c i = 15 c -2+1 --> -1 c ( b^{76, 15}_2 ∧ b^{76, 15}_1 ∧ -b^{76, 15}_0 ∧ p_1140) -> ( b^{76, 16}_2 ∧ -b^{76, 16}_1 ∧ b^{76, 16}_0) c in CNF: c -b^{76, 15}_2 ∨ -b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ -p_1140 ∨ b^{76, 16}_2 c -b^{76, 15}_2 ∨ -b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ -p_1140 ∨ -b^{76, 16}_1 c -b^{76, 15}_2 ∨ -b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ -p_1140 ∨ b^{76, 16}_0 c in DIMACS: -18410 -18411 18412 -1140 18413 0 -18410 -18411 18412 -1140 -18414 0 -18410 -18411 18412 -1140 18415 0 c -1+1 --> 0 c ( b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ b^{76, 15}_0 ∧ p_1140) -> (-b^{76, 16}_2 ∧ -b^{76, 16}_1 ∧ -b^{76, 16}_0) c in CNF: c -b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ -p_1140 ∨ -b^{76, 16}_2 c -b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ -p_1140 ∨ -b^{76, 16}_1 c -b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ -p_1140 ∨ -b^{76, 16}_0 c in DIMACS: -18410 18411 -18412 -1140 -18413 0 -18410 18411 -18412 -1140 -18414 0 -18410 18411 -18412 -1140 -18415 0 c 0+1 --> 1 c (-b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ -b^{76, 15}_0 ∧ p_1140) -> (-b^{76, 16}_2 ∧ -b^{76, 16}_1 ∧ b^{76, 16}_0) c in CNF: c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ -p_1140 ∨ -b^{76, 16}_2 c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ -p_1140 ∨ -b^{76, 16}_1 c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ -p_1140 ∨ b^{76, 16}_0 c in DIMACS: 18410 18411 18412 -1140 -18413 0 18410 18411 18412 -1140 -18414 0 18410 18411 18412 -1140 18415 0 c 1+1 --> 2 c (-b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ b^{76, 15}_0 ∧ p_1140) -> (-b^{76, 16}_2 ∧ b^{76, 16}_1 ∧ -b^{76, 16}_0) c in CNF: c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ -p_1140 ∨ -b^{76, 16}_2 c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ -p_1140 ∨ b^{76, 16}_1 c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ -p_1140 ∨ -b^{76, 16}_0 c in DIMACS: 18410 18411 -18412 -1140 -18413 0 18410 18411 -18412 -1140 18414 0 18410 18411 -18412 -1140 -18415 0 c 2+1 --> break c (-b^{76, 15}_2 ∧ b^{76, 15}_1 ∧ -b^{76, 15}_0 ∧ p_1140) -> break c in CNF: c b^{76, 15}_2 ∨ -b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ -p_1140 ∨ break c in DIMACS: 18410 -18411 18412 -1140 1162 0 c 2-1 --> 1 c (-b^{76, 15}_2 ∧ b^{76, 15}_1 ∧ -b^{76, 15}_0 ∧ -p_1140) -> (-b^{76, 16}_2 ∧ -b^{76, 16}_1 ∧ b^{76, 16}_0) c in CNF: c b^{76, 15}_2 ∨ -b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ p_1140 ∨ -b^{76, 16}_2 c b^{76, 15}_2 ∨ -b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ p_1140 ∨ -b^{76, 16}_1 c b^{76, 15}_2 ∨ -b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ p_1140 ∨ b^{76, 16}_0 c in DIMACS: 18410 -18411 18412 1140 -18413 0 18410 -18411 18412 1140 -18414 0 18410 -18411 18412 1140 18415 0 c 1-1 --> 0 c (-b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ b^{76, 15}_0 ∧ -p_1140) -> (-b^{76, 16}_2 ∧ -b^{76, 16}_1 ∧ -b^{76, 16}_0) c in CNF: c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ p_1140 ∨ -b^{76, 16}_2 c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ p_1140 ∨ -b^{76, 16}_1 c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ p_1140 ∨ -b^{76, 16}_0 c in DIMACS: 18410 18411 -18412 1140 -18413 0 18410 18411 -18412 1140 -18414 0 18410 18411 -18412 1140 -18415 0 c 0-1 --> -1 c (-b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ -b^{76, 15}_0 ∧ -p_1140) -> ( b^{76, 16}_2 ∧ -b^{76, 16}_1 ∧ b^{76, 16}_0) c in CNF: c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ p_1140 ∨ b^{76, 16}_2 c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ p_1140 ∨ -b^{76, 16}_1 c b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ p_1140 ∨ b^{76, 16}_0 c in DIMACS: 18410 18411 18412 1140 18413 0 18410 18411 18412 1140 -18414 0 18410 18411 18412 1140 18415 0 c -1-1 --> -2 c ( b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ b^{76, 15}_0 ∧ -p_1140) -> ( b^{76, 16}_2 ∧ b^{76, 16}_1 ∧ -b^{76, 16}_0) c in CNF: c -b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ p_1140 ∨ b^{76, 16}_2 c -b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ p_1140 ∨ b^{76, 16}_1 c -b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ p_1140 ∨ -b^{76, 16}_0 c in DIMACS: -18410 18411 -18412 1140 18413 0 -18410 18411 -18412 1140 18414 0 -18410 18411 -18412 1140 -18415 0 c -2-1 --> break c ( b^{76, 15}_2 ∧ b^{76, 15}_1 ∧ -b^{76, 15}_0 ∧ -p_1140) -> break c in CNF: c -b^{76, 15}_2 ∨ -b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ p_1140 ∨ break c in DIMACS: -18410 -18411 18412 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{76, 15}_2 ∧ -b^{76, 15}_1 ∧ -b^{76, 15}_0 ∧ true) c in CNF: c -b^{76, 15}_2 ∨ b^{76, 15}_1 ∨ b^{76, 15}_0 ∨ false c in DIMACS: -18410 18411 18412 0 c 3 does not represent an automaton state. c -(-b^{76, 15}_2 ∧ b^{76, 15}_1 ∧ b^{76, 15}_0 ∧ true) c in CNF: c b^{76, 15}_2 ∨ -b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ false c in DIMACS: 18410 -18411 -18412 0 c -3 does not represent an automaton state. c -( b^{76, 15}_2 ∧ b^{76, 15}_1 ∧ b^{76, 15}_0 ∧ true) c in CNF: c -b^{76, 15}_2 ∨ -b^{76, 15}_1 ∨ -b^{76, 15}_0 ∨ false c in DIMACS: -18410 -18411 -18412 0 c INIT for k = 77 c -b^{77, 1}_2 c -b^{77, 1}_1 c -b^{77, 1}_0 c in DIMACS: -18416 0 -18417 0 -18418 0 c Transitions for k = 77 c i = 1 c -2+1 --> -1 c ( b^{77, 1}_2 ∧ b^{77, 1}_1 ∧ -b^{77, 1}_0 ∧ p_77) -> ( b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ b^{77, 2}_0) c in CNF: c -b^{77, 1}_2 ∨ -b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ -p_77 ∨ b^{77, 2}_2 c -b^{77, 1}_2 ∨ -b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ -p_77 ∨ -b^{77, 2}_1 c -b^{77, 1}_2 ∨ -b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ -p_77 ∨ b^{77, 2}_0 c in DIMACS: -18416 -18417 18418 -77 18419 0 -18416 -18417 18418 -77 -18420 0 -18416 -18417 18418 -77 18421 0 c -1+1 --> 0 c ( b^{77, 1}_2 ∧ -b^{77, 1}_1 ∧ b^{77, 1}_0 ∧ p_77) -> (-b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ -b^{77, 2}_0) c in CNF: c -b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ -p_77 ∨ -b^{77, 2}_2 c -b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ -p_77 ∨ -b^{77, 2}_1 c -b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ -p_77 ∨ -b^{77, 2}_0 c in DIMACS: -18416 18417 -18418 -77 -18419 0 -18416 18417 -18418 -77 -18420 0 -18416 18417 -18418 -77 -18421 0 c 0+1 --> 1 c (-b^{77, 1}_2 ∧ -b^{77, 1}_1 ∧ -b^{77, 1}_0 ∧ p_77) -> (-b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ b^{77, 2}_0) c in CNF: c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ -p_77 ∨ -b^{77, 2}_2 c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ -p_77 ∨ -b^{77, 2}_1 c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ -p_77 ∨ b^{77, 2}_0 c in DIMACS: 18416 18417 18418 -77 -18419 0 18416 18417 18418 -77 -18420 0 18416 18417 18418 -77 18421 0 c 1+1 --> 2 c (-b^{77, 1}_2 ∧ -b^{77, 1}_1 ∧ b^{77, 1}_0 ∧ p_77) -> (-b^{77, 2}_2 ∧ b^{77, 2}_1 ∧ -b^{77, 2}_0) c in CNF: c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ -p_77 ∨ -b^{77, 2}_2 c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ -p_77 ∨ b^{77, 2}_1 c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ -p_77 ∨ -b^{77, 2}_0 c in DIMACS: 18416 18417 -18418 -77 -18419 0 18416 18417 -18418 -77 18420 0 18416 18417 -18418 -77 -18421 0 c 2+1 --> break c (-b^{77, 1}_2 ∧ b^{77, 1}_1 ∧ -b^{77, 1}_0 ∧ p_77) -> break c in CNF: c b^{77, 1}_2 ∨ -b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ -p_77 ∨ break c in DIMACS: 18416 -18417 18418 -77 1162 0 c 2-1 --> 1 c (-b^{77, 1}_2 ∧ b^{77, 1}_1 ∧ -b^{77, 1}_0 ∧ -p_77) -> (-b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ b^{77, 2}_0) c in CNF: c b^{77, 1}_2 ∨ -b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ p_77 ∨ -b^{77, 2}_2 c b^{77, 1}_2 ∨ -b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ p_77 ∨ -b^{77, 2}_1 c b^{77, 1}_2 ∨ -b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ p_77 ∨ b^{77, 2}_0 c in DIMACS: 18416 -18417 18418 77 -18419 0 18416 -18417 18418 77 -18420 0 18416 -18417 18418 77 18421 0 c 1-1 --> 0 c (-b^{77, 1}_2 ∧ -b^{77, 1}_1 ∧ b^{77, 1}_0 ∧ -p_77) -> (-b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ -b^{77, 2}_0) c in CNF: c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ p_77 ∨ -b^{77, 2}_2 c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ p_77 ∨ -b^{77, 2}_1 c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ p_77 ∨ -b^{77, 2}_0 c in DIMACS: 18416 18417 -18418 77 -18419 0 18416 18417 -18418 77 -18420 0 18416 18417 -18418 77 -18421 0 c 0-1 --> -1 c (-b^{77, 1}_2 ∧ -b^{77, 1}_1 ∧ -b^{77, 1}_0 ∧ -p_77) -> ( b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ b^{77, 2}_0) c in CNF: c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ p_77 ∨ b^{77, 2}_2 c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ p_77 ∨ -b^{77, 2}_1 c b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ p_77 ∨ b^{77, 2}_0 c in DIMACS: 18416 18417 18418 77 18419 0 18416 18417 18418 77 -18420 0 18416 18417 18418 77 18421 0 c -1-1 --> -2 c ( b^{77, 1}_2 ∧ -b^{77, 1}_1 ∧ b^{77, 1}_0 ∧ -p_77) -> ( b^{77, 2}_2 ∧ b^{77, 2}_1 ∧ -b^{77, 2}_0) c in CNF: c -b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ p_77 ∨ b^{77, 2}_2 c -b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ p_77 ∨ b^{77, 2}_1 c -b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ p_77 ∨ -b^{77, 2}_0 c in DIMACS: -18416 18417 -18418 77 18419 0 -18416 18417 -18418 77 18420 0 -18416 18417 -18418 77 -18421 0 c -2-1 --> break c ( b^{77, 1}_2 ∧ b^{77, 1}_1 ∧ -b^{77, 1}_0 ∧ -p_77) -> break c in CNF: c -b^{77, 1}_2 ∨ -b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ p_77 ∨ break c in DIMACS: -18416 -18417 18418 77 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 1}_2 ∧ -b^{77, 1}_1 ∧ -b^{77, 1}_0 ∧ true) c in CNF: c -b^{77, 1}_2 ∨ b^{77, 1}_1 ∨ b^{77, 1}_0 ∨ false c in DIMACS: -18416 18417 18418 0 c 3 does not represent an automaton state. c -(-b^{77, 1}_2 ∧ b^{77, 1}_1 ∧ b^{77, 1}_0 ∧ true) c in CNF: c b^{77, 1}_2 ∨ -b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ false c in DIMACS: 18416 -18417 -18418 0 c -3 does not represent an automaton state. c -( b^{77, 1}_2 ∧ b^{77, 1}_1 ∧ b^{77, 1}_0 ∧ true) c in CNF: c -b^{77, 1}_2 ∨ -b^{77, 1}_1 ∨ -b^{77, 1}_0 ∨ false c in DIMACS: -18416 -18417 -18418 0 c i = 2 c -2+1 --> -1 c ( b^{77, 2}_2 ∧ b^{77, 2}_1 ∧ -b^{77, 2}_0 ∧ p_154) -> ( b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ b^{77, 3}_0) c in CNF: c -b^{77, 2}_2 ∨ -b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ -p_154 ∨ b^{77, 3}_2 c -b^{77, 2}_2 ∨ -b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ -p_154 ∨ -b^{77, 3}_1 c -b^{77, 2}_2 ∨ -b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ -p_154 ∨ b^{77, 3}_0 c in DIMACS: -18419 -18420 18421 -154 18422 0 -18419 -18420 18421 -154 -18423 0 -18419 -18420 18421 -154 18424 0 c -1+1 --> 0 c ( b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ b^{77, 2}_0 ∧ p_154) -> (-b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ -b^{77, 3}_0) c in CNF: c -b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ -p_154 ∨ -b^{77, 3}_2 c -b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ -p_154 ∨ -b^{77, 3}_1 c -b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ -p_154 ∨ -b^{77, 3}_0 c in DIMACS: -18419 18420 -18421 -154 -18422 0 -18419 18420 -18421 -154 -18423 0 -18419 18420 -18421 -154 -18424 0 c 0+1 --> 1 c (-b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ -b^{77, 2}_0 ∧ p_154) -> (-b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ b^{77, 3}_0) c in CNF: c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ -p_154 ∨ -b^{77, 3}_2 c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ -p_154 ∨ -b^{77, 3}_1 c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ -p_154 ∨ b^{77, 3}_0 c in DIMACS: 18419 18420 18421 -154 -18422 0 18419 18420 18421 -154 -18423 0 18419 18420 18421 -154 18424 0 c 1+1 --> 2 c (-b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ b^{77, 2}_0 ∧ p_154) -> (-b^{77, 3}_2 ∧ b^{77, 3}_1 ∧ -b^{77, 3}_0) c in CNF: c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ -p_154 ∨ -b^{77, 3}_2 c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ -p_154 ∨ b^{77, 3}_1 c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ -p_154 ∨ -b^{77, 3}_0 c in DIMACS: 18419 18420 -18421 -154 -18422 0 18419 18420 -18421 -154 18423 0 18419 18420 -18421 -154 -18424 0 c 2+1 --> break c (-b^{77, 2}_2 ∧ b^{77, 2}_1 ∧ -b^{77, 2}_0 ∧ p_154) -> break c in CNF: c b^{77, 2}_2 ∨ -b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ -p_154 ∨ break c in DIMACS: 18419 -18420 18421 -154 1162 0 c 2-1 --> 1 c (-b^{77, 2}_2 ∧ b^{77, 2}_1 ∧ -b^{77, 2}_0 ∧ -p_154) -> (-b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ b^{77, 3}_0) c in CNF: c b^{77, 2}_2 ∨ -b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ p_154 ∨ -b^{77, 3}_2 c b^{77, 2}_2 ∨ -b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ p_154 ∨ -b^{77, 3}_1 c b^{77, 2}_2 ∨ -b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ p_154 ∨ b^{77, 3}_0 c in DIMACS: 18419 -18420 18421 154 -18422 0 18419 -18420 18421 154 -18423 0 18419 -18420 18421 154 18424 0 c 1-1 --> 0 c (-b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ b^{77, 2}_0 ∧ -p_154) -> (-b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ -b^{77, 3}_0) c in CNF: c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ p_154 ∨ -b^{77, 3}_2 c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ p_154 ∨ -b^{77, 3}_1 c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ p_154 ∨ -b^{77, 3}_0 c in DIMACS: 18419 18420 -18421 154 -18422 0 18419 18420 -18421 154 -18423 0 18419 18420 -18421 154 -18424 0 c 0-1 --> -1 c (-b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ -b^{77, 2}_0 ∧ -p_154) -> ( b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ b^{77, 3}_0) c in CNF: c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ p_154 ∨ b^{77, 3}_2 c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ p_154 ∨ -b^{77, 3}_1 c b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ p_154 ∨ b^{77, 3}_0 c in DIMACS: 18419 18420 18421 154 18422 0 18419 18420 18421 154 -18423 0 18419 18420 18421 154 18424 0 c -1-1 --> -2 c ( b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ b^{77, 2}_0 ∧ -p_154) -> ( b^{77, 3}_2 ∧ b^{77, 3}_1 ∧ -b^{77, 3}_0) c in CNF: c -b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ p_154 ∨ b^{77, 3}_2 c -b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ p_154 ∨ b^{77, 3}_1 c -b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ p_154 ∨ -b^{77, 3}_0 c in DIMACS: -18419 18420 -18421 154 18422 0 -18419 18420 -18421 154 18423 0 -18419 18420 -18421 154 -18424 0 c -2-1 --> break c ( b^{77, 2}_2 ∧ b^{77, 2}_1 ∧ -b^{77, 2}_0 ∧ -p_154) -> break c in CNF: c -b^{77, 2}_2 ∨ -b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ p_154 ∨ break c in DIMACS: -18419 -18420 18421 154 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 2}_2 ∧ -b^{77, 2}_1 ∧ -b^{77, 2}_0 ∧ true) c in CNF: c -b^{77, 2}_2 ∨ b^{77, 2}_1 ∨ b^{77, 2}_0 ∨ false c in DIMACS: -18419 18420 18421 0 c 3 does not represent an automaton state. c -(-b^{77, 2}_2 ∧ b^{77, 2}_1 ∧ b^{77, 2}_0 ∧ true) c in CNF: c b^{77, 2}_2 ∨ -b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ false c in DIMACS: 18419 -18420 -18421 0 c -3 does not represent an automaton state. c -( b^{77, 2}_2 ∧ b^{77, 2}_1 ∧ b^{77, 2}_0 ∧ true) c in CNF: c -b^{77, 2}_2 ∨ -b^{77, 2}_1 ∨ -b^{77, 2}_0 ∨ false c in DIMACS: -18419 -18420 -18421 0 c i = 3 c -2+1 --> -1 c ( b^{77, 3}_2 ∧ b^{77, 3}_1 ∧ -b^{77, 3}_0 ∧ p_231) -> ( b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ b^{77, 4}_0) c in CNF: c -b^{77, 3}_2 ∨ -b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ -p_231 ∨ b^{77, 4}_2 c -b^{77, 3}_2 ∨ -b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ -p_231 ∨ -b^{77, 4}_1 c -b^{77, 3}_2 ∨ -b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ -p_231 ∨ b^{77, 4}_0 c in DIMACS: -18422 -18423 18424 -231 18425 0 -18422 -18423 18424 -231 -18426 0 -18422 -18423 18424 -231 18427 0 c -1+1 --> 0 c ( b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ b^{77, 3}_0 ∧ p_231) -> (-b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ -b^{77, 4}_0) c in CNF: c -b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ -p_231 ∨ -b^{77, 4}_2 c -b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ -p_231 ∨ -b^{77, 4}_1 c -b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ -p_231 ∨ -b^{77, 4}_0 c in DIMACS: -18422 18423 -18424 -231 -18425 0 -18422 18423 -18424 -231 -18426 0 -18422 18423 -18424 -231 -18427 0 c 0+1 --> 1 c (-b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ -b^{77, 3}_0 ∧ p_231) -> (-b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ b^{77, 4}_0) c in CNF: c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ -p_231 ∨ -b^{77, 4}_2 c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ -p_231 ∨ -b^{77, 4}_1 c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ -p_231 ∨ b^{77, 4}_0 c in DIMACS: 18422 18423 18424 -231 -18425 0 18422 18423 18424 -231 -18426 0 18422 18423 18424 -231 18427 0 c 1+1 --> 2 c (-b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ b^{77, 3}_0 ∧ p_231) -> (-b^{77, 4}_2 ∧ b^{77, 4}_1 ∧ -b^{77, 4}_0) c in CNF: c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ -p_231 ∨ -b^{77, 4}_2 c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ -p_231 ∨ b^{77, 4}_1 c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ -p_231 ∨ -b^{77, 4}_0 c in DIMACS: 18422 18423 -18424 -231 -18425 0 18422 18423 -18424 -231 18426 0 18422 18423 -18424 -231 -18427 0 c 2+1 --> break c (-b^{77, 3}_2 ∧ b^{77, 3}_1 ∧ -b^{77, 3}_0 ∧ p_231) -> break c in CNF: c b^{77, 3}_2 ∨ -b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ -p_231 ∨ break c in DIMACS: 18422 -18423 18424 -231 1162 0 c 2-1 --> 1 c (-b^{77, 3}_2 ∧ b^{77, 3}_1 ∧ -b^{77, 3}_0 ∧ -p_231) -> (-b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ b^{77, 4}_0) c in CNF: c b^{77, 3}_2 ∨ -b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ p_231 ∨ -b^{77, 4}_2 c b^{77, 3}_2 ∨ -b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ p_231 ∨ -b^{77, 4}_1 c b^{77, 3}_2 ∨ -b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ p_231 ∨ b^{77, 4}_0 c in DIMACS: 18422 -18423 18424 231 -18425 0 18422 -18423 18424 231 -18426 0 18422 -18423 18424 231 18427 0 c 1-1 --> 0 c (-b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ b^{77, 3}_0 ∧ -p_231) -> (-b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ -b^{77, 4}_0) c in CNF: c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ p_231 ∨ -b^{77, 4}_2 c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ p_231 ∨ -b^{77, 4}_1 c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ p_231 ∨ -b^{77, 4}_0 c in DIMACS: 18422 18423 -18424 231 -18425 0 18422 18423 -18424 231 -18426 0 18422 18423 -18424 231 -18427 0 c 0-1 --> -1 c (-b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ -b^{77, 3}_0 ∧ -p_231) -> ( b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ b^{77, 4}_0) c in CNF: c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ p_231 ∨ b^{77, 4}_2 c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ p_231 ∨ -b^{77, 4}_1 c b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ p_231 ∨ b^{77, 4}_0 c in DIMACS: 18422 18423 18424 231 18425 0 18422 18423 18424 231 -18426 0 18422 18423 18424 231 18427 0 c -1-1 --> -2 c ( b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ b^{77, 3}_0 ∧ -p_231) -> ( b^{77, 4}_2 ∧ b^{77, 4}_1 ∧ -b^{77, 4}_0) c in CNF: c -b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ p_231 ∨ b^{77, 4}_2 c -b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ p_231 ∨ b^{77, 4}_1 c -b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ p_231 ∨ -b^{77, 4}_0 c in DIMACS: -18422 18423 -18424 231 18425 0 -18422 18423 -18424 231 18426 0 -18422 18423 -18424 231 -18427 0 c -2-1 --> break c ( b^{77, 3}_2 ∧ b^{77, 3}_1 ∧ -b^{77, 3}_0 ∧ -p_231) -> break c in CNF: c -b^{77, 3}_2 ∨ -b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ p_231 ∨ break c in DIMACS: -18422 -18423 18424 231 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 3}_2 ∧ -b^{77, 3}_1 ∧ -b^{77, 3}_0 ∧ true) c in CNF: c -b^{77, 3}_2 ∨ b^{77, 3}_1 ∨ b^{77, 3}_0 ∨ false c in DIMACS: -18422 18423 18424 0 c 3 does not represent an automaton state. c -(-b^{77, 3}_2 ∧ b^{77, 3}_1 ∧ b^{77, 3}_0 ∧ true) c in CNF: c b^{77, 3}_2 ∨ -b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ false c in DIMACS: 18422 -18423 -18424 0 c -3 does not represent an automaton state. c -( b^{77, 3}_2 ∧ b^{77, 3}_1 ∧ b^{77, 3}_0 ∧ true) c in CNF: c -b^{77, 3}_2 ∨ -b^{77, 3}_1 ∨ -b^{77, 3}_0 ∨ false c in DIMACS: -18422 -18423 -18424 0 c i = 4 c -2+1 --> -1 c ( b^{77, 4}_2 ∧ b^{77, 4}_1 ∧ -b^{77, 4}_0 ∧ p_308) -> ( b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ b^{77, 5}_0) c in CNF: c -b^{77, 4}_2 ∨ -b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ -p_308 ∨ b^{77, 5}_2 c -b^{77, 4}_2 ∨ -b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ -p_308 ∨ -b^{77, 5}_1 c -b^{77, 4}_2 ∨ -b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ -p_308 ∨ b^{77, 5}_0 c in DIMACS: -18425 -18426 18427 -308 18428 0 -18425 -18426 18427 -308 -18429 0 -18425 -18426 18427 -308 18430 0 c -1+1 --> 0 c ( b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ b^{77, 4}_0 ∧ p_308) -> (-b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ -b^{77, 5}_0) c in CNF: c -b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ -p_308 ∨ -b^{77, 5}_2 c -b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ -p_308 ∨ -b^{77, 5}_1 c -b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ -p_308 ∨ -b^{77, 5}_0 c in DIMACS: -18425 18426 -18427 -308 -18428 0 -18425 18426 -18427 -308 -18429 0 -18425 18426 -18427 -308 -18430 0 c 0+1 --> 1 c (-b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ -b^{77, 4}_0 ∧ p_308) -> (-b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ b^{77, 5}_0) c in CNF: c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ -p_308 ∨ -b^{77, 5}_2 c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ -p_308 ∨ -b^{77, 5}_1 c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ -p_308 ∨ b^{77, 5}_0 c in DIMACS: 18425 18426 18427 -308 -18428 0 18425 18426 18427 -308 -18429 0 18425 18426 18427 -308 18430 0 c 1+1 --> 2 c (-b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ b^{77, 4}_0 ∧ p_308) -> (-b^{77, 5}_2 ∧ b^{77, 5}_1 ∧ -b^{77, 5}_0) c in CNF: c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ -p_308 ∨ -b^{77, 5}_2 c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ -p_308 ∨ b^{77, 5}_1 c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ -p_308 ∨ -b^{77, 5}_0 c in DIMACS: 18425 18426 -18427 -308 -18428 0 18425 18426 -18427 -308 18429 0 18425 18426 -18427 -308 -18430 0 c 2+1 --> break c (-b^{77, 4}_2 ∧ b^{77, 4}_1 ∧ -b^{77, 4}_0 ∧ p_308) -> break c in CNF: c b^{77, 4}_2 ∨ -b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ -p_308 ∨ break c in DIMACS: 18425 -18426 18427 -308 1162 0 c 2-1 --> 1 c (-b^{77, 4}_2 ∧ b^{77, 4}_1 ∧ -b^{77, 4}_0 ∧ -p_308) -> (-b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ b^{77, 5}_0) c in CNF: c b^{77, 4}_2 ∨ -b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ p_308 ∨ -b^{77, 5}_2 c b^{77, 4}_2 ∨ -b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ p_308 ∨ -b^{77, 5}_1 c b^{77, 4}_2 ∨ -b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ p_308 ∨ b^{77, 5}_0 c in DIMACS: 18425 -18426 18427 308 -18428 0 18425 -18426 18427 308 -18429 0 18425 -18426 18427 308 18430 0 c 1-1 --> 0 c (-b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ b^{77, 4}_0 ∧ -p_308) -> (-b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ -b^{77, 5}_0) c in CNF: c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ p_308 ∨ -b^{77, 5}_2 c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ p_308 ∨ -b^{77, 5}_1 c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ p_308 ∨ -b^{77, 5}_0 c in DIMACS: 18425 18426 -18427 308 -18428 0 18425 18426 -18427 308 -18429 0 18425 18426 -18427 308 -18430 0 c 0-1 --> -1 c (-b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ -b^{77, 4}_0 ∧ -p_308) -> ( b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ b^{77, 5}_0) c in CNF: c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ p_308 ∨ b^{77, 5}_2 c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ p_308 ∨ -b^{77, 5}_1 c b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ p_308 ∨ b^{77, 5}_0 c in DIMACS: 18425 18426 18427 308 18428 0 18425 18426 18427 308 -18429 0 18425 18426 18427 308 18430 0 c -1-1 --> -2 c ( b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ b^{77, 4}_0 ∧ -p_308) -> ( b^{77, 5}_2 ∧ b^{77, 5}_1 ∧ -b^{77, 5}_0) c in CNF: c -b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ p_308 ∨ b^{77, 5}_2 c -b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ p_308 ∨ b^{77, 5}_1 c -b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ p_308 ∨ -b^{77, 5}_0 c in DIMACS: -18425 18426 -18427 308 18428 0 -18425 18426 -18427 308 18429 0 -18425 18426 -18427 308 -18430 0 c -2-1 --> break c ( b^{77, 4}_2 ∧ b^{77, 4}_1 ∧ -b^{77, 4}_0 ∧ -p_308) -> break c in CNF: c -b^{77, 4}_2 ∨ -b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ p_308 ∨ break c in DIMACS: -18425 -18426 18427 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 4}_2 ∧ -b^{77, 4}_1 ∧ -b^{77, 4}_0 ∧ true) c in CNF: c -b^{77, 4}_2 ∨ b^{77, 4}_1 ∨ b^{77, 4}_0 ∨ false c in DIMACS: -18425 18426 18427 0 c 3 does not represent an automaton state. c -(-b^{77, 4}_2 ∧ b^{77, 4}_1 ∧ b^{77, 4}_0 ∧ true) c in CNF: c b^{77, 4}_2 ∨ -b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ false c in DIMACS: 18425 -18426 -18427 0 c -3 does not represent an automaton state. c -( b^{77, 4}_2 ∧ b^{77, 4}_1 ∧ b^{77, 4}_0 ∧ true) c in CNF: c -b^{77, 4}_2 ∨ -b^{77, 4}_1 ∨ -b^{77, 4}_0 ∨ false c in DIMACS: -18425 -18426 -18427 0 c i = 5 c -2+1 --> -1 c ( b^{77, 5}_2 ∧ b^{77, 5}_1 ∧ -b^{77, 5}_0 ∧ p_385) -> ( b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ b^{77, 6}_0) c in CNF: c -b^{77, 5}_2 ∨ -b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ -p_385 ∨ b^{77, 6}_2 c -b^{77, 5}_2 ∨ -b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ -p_385 ∨ -b^{77, 6}_1 c -b^{77, 5}_2 ∨ -b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ -p_385 ∨ b^{77, 6}_0 c in DIMACS: -18428 -18429 18430 -385 18431 0 -18428 -18429 18430 -385 -18432 0 -18428 -18429 18430 -385 18433 0 c -1+1 --> 0 c ( b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ b^{77, 5}_0 ∧ p_385) -> (-b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ -b^{77, 6}_0) c in CNF: c -b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ -p_385 ∨ -b^{77, 6}_2 c -b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ -p_385 ∨ -b^{77, 6}_1 c -b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ -p_385 ∨ -b^{77, 6}_0 c in DIMACS: -18428 18429 -18430 -385 -18431 0 -18428 18429 -18430 -385 -18432 0 -18428 18429 -18430 -385 -18433 0 c 0+1 --> 1 c (-b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ -b^{77, 5}_0 ∧ p_385) -> (-b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ b^{77, 6}_0) c in CNF: c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ -p_385 ∨ -b^{77, 6}_2 c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ -p_385 ∨ -b^{77, 6}_1 c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ -p_385 ∨ b^{77, 6}_0 c in DIMACS: 18428 18429 18430 -385 -18431 0 18428 18429 18430 -385 -18432 0 18428 18429 18430 -385 18433 0 c 1+1 --> 2 c (-b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ b^{77, 5}_0 ∧ p_385) -> (-b^{77, 6}_2 ∧ b^{77, 6}_1 ∧ -b^{77, 6}_0) c in CNF: c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ -p_385 ∨ -b^{77, 6}_2 c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ -p_385 ∨ b^{77, 6}_1 c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ -p_385 ∨ -b^{77, 6}_0 c in DIMACS: 18428 18429 -18430 -385 -18431 0 18428 18429 -18430 -385 18432 0 18428 18429 -18430 -385 -18433 0 c 2+1 --> break c (-b^{77, 5}_2 ∧ b^{77, 5}_1 ∧ -b^{77, 5}_0 ∧ p_385) -> break c in CNF: c b^{77, 5}_2 ∨ -b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ -p_385 ∨ break c in DIMACS: 18428 -18429 18430 -385 1162 0 c 2-1 --> 1 c (-b^{77, 5}_2 ∧ b^{77, 5}_1 ∧ -b^{77, 5}_0 ∧ -p_385) -> (-b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ b^{77, 6}_0) c in CNF: c b^{77, 5}_2 ∨ -b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ p_385 ∨ -b^{77, 6}_2 c b^{77, 5}_2 ∨ -b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ p_385 ∨ -b^{77, 6}_1 c b^{77, 5}_2 ∨ -b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ p_385 ∨ b^{77, 6}_0 c in DIMACS: 18428 -18429 18430 385 -18431 0 18428 -18429 18430 385 -18432 0 18428 -18429 18430 385 18433 0 c 1-1 --> 0 c (-b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ b^{77, 5}_0 ∧ -p_385) -> (-b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ -b^{77, 6}_0) c in CNF: c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ p_385 ∨ -b^{77, 6}_2 c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ p_385 ∨ -b^{77, 6}_1 c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ p_385 ∨ -b^{77, 6}_0 c in DIMACS: 18428 18429 -18430 385 -18431 0 18428 18429 -18430 385 -18432 0 18428 18429 -18430 385 -18433 0 c 0-1 --> -1 c (-b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ -b^{77, 5}_0 ∧ -p_385) -> ( b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ b^{77, 6}_0) c in CNF: c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ p_385 ∨ b^{77, 6}_2 c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ p_385 ∨ -b^{77, 6}_1 c b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ p_385 ∨ b^{77, 6}_0 c in DIMACS: 18428 18429 18430 385 18431 0 18428 18429 18430 385 -18432 0 18428 18429 18430 385 18433 0 c -1-1 --> -2 c ( b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ b^{77, 5}_0 ∧ -p_385) -> ( b^{77, 6}_2 ∧ b^{77, 6}_1 ∧ -b^{77, 6}_0) c in CNF: c -b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ p_385 ∨ b^{77, 6}_2 c -b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ p_385 ∨ b^{77, 6}_1 c -b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ p_385 ∨ -b^{77, 6}_0 c in DIMACS: -18428 18429 -18430 385 18431 0 -18428 18429 -18430 385 18432 0 -18428 18429 -18430 385 -18433 0 c -2-1 --> break c ( b^{77, 5}_2 ∧ b^{77, 5}_1 ∧ -b^{77, 5}_0 ∧ -p_385) -> break c in CNF: c -b^{77, 5}_2 ∨ -b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ p_385 ∨ break c in DIMACS: -18428 -18429 18430 385 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 5}_2 ∧ -b^{77, 5}_1 ∧ -b^{77, 5}_0 ∧ true) c in CNF: c -b^{77, 5}_2 ∨ b^{77, 5}_1 ∨ b^{77, 5}_0 ∨ false c in DIMACS: -18428 18429 18430 0 c 3 does not represent an automaton state. c -(-b^{77, 5}_2 ∧ b^{77, 5}_1 ∧ b^{77, 5}_0 ∧ true) c in CNF: c b^{77, 5}_2 ∨ -b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ false c in DIMACS: 18428 -18429 -18430 0 c -3 does not represent an automaton state. c -( b^{77, 5}_2 ∧ b^{77, 5}_1 ∧ b^{77, 5}_0 ∧ true) c in CNF: c -b^{77, 5}_2 ∨ -b^{77, 5}_1 ∨ -b^{77, 5}_0 ∨ false c in DIMACS: -18428 -18429 -18430 0 c i = 6 c -2+1 --> -1 c ( b^{77, 6}_2 ∧ b^{77, 6}_1 ∧ -b^{77, 6}_0 ∧ p_462) -> ( b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ b^{77, 7}_0) c in CNF: c -b^{77, 6}_2 ∨ -b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ -p_462 ∨ b^{77, 7}_2 c -b^{77, 6}_2 ∨ -b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ -p_462 ∨ -b^{77, 7}_1 c -b^{77, 6}_2 ∨ -b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ -p_462 ∨ b^{77, 7}_0 c in DIMACS: -18431 -18432 18433 -462 18434 0 -18431 -18432 18433 -462 -18435 0 -18431 -18432 18433 -462 18436 0 c -1+1 --> 0 c ( b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ b^{77, 6}_0 ∧ p_462) -> (-b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ -b^{77, 7}_0) c in CNF: c -b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ -p_462 ∨ -b^{77, 7}_2 c -b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ -p_462 ∨ -b^{77, 7}_1 c -b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ -p_462 ∨ -b^{77, 7}_0 c in DIMACS: -18431 18432 -18433 -462 -18434 0 -18431 18432 -18433 -462 -18435 0 -18431 18432 -18433 -462 -18436 0 c 0+1 --> 1 c (-b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ -b^{77, 6}_0 ∧ p_462) -> (-b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ b^{77, 7}_0) c in CNF: c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ -p_462 ∨ -b^{77, 7}_2 c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ -p_462 ∨ -b^{77, 7}_1 c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ -p_462 ∨ b^{77, 7}_0 c in DIMACS: 18431 18432 18433 -462 -18434 0 18431 18432 18433 -462 -18435 0 18431 18432 18433 -462 18436 0 c 1+1 --> 2 c (-b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ b^{77, 6}_0 ∧ p_462) -> (-b^{77, 7}_2 ∧ b^{77, 7}_1 ∧ -b^{77, 7}_0) c in CNF: c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ -p_462 ∨ -b^{77, 7}_2 c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ -p_462 ∨ b^{77, 7}_1 c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ -p_462 ∨ -b^{77, 7}_0 c in DIMACS: 18431 18432 -18433 -462 -18434 0 18431 18432 -18433 -462 18435 0 18431 18432 -18433 -462 -18436 0 c 2+1 --> break c (-b^{77, 6}_2 ∧ b^{77, 6}_1 ∧ -b^{77, 6}_0 ∧ p_462) -> break c in CNF: c b^{77, 6}_2 ∨ -b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ -p_462 ∨ break c in DIMACS: 18431 -18432 18433 -462 1162 0 c 2-1 --> 1 c (-b^{77, 6}_2 ∧ b^{77, 6}_1 ∧ -b^{77, 6}_0 ∧ -p_462) -> (-b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ b^{77, 7}_0) c in CNF: c b^{77, 6}_2 ∨ -b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ p_462 ∨ -b^{77, 7}_2 c b^{77, 6}_2 ∨ -b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ p_462 ∨ -b^{77, 7}_1 c b^{77, 6}_2 ∨ -b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ p_462 ∨ b^{77, 7}_0 c in DIMACS: 18431 -18432 18433 462 -18434 0 18431 -18432 18433 462 -18435 0 18431 -18432 18433 462 18436 0 c 1-1 --> 0 c (-b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ b^{77, 6}_0 ∧ -p_462) -> (-b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ -b^{77, 7}_0) c in CNF: c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ p_462 ∨ -b^{77, 7}_2 c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ p_462 ∨ -b^{77, 7}_1 c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ p_462 ∨ -b^{77, 7}_0 c in DIMACS: 18431 18432 -18433 462 -18434 0 18431 18432 -18433 462 -18435 0 18431 18432 -18433 462 -18436 0 c 0-1 --> -1 c (-b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ -b^{77, 6}_0 ∧ -p_462) -> ( b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ b^{77, 7}_0) c in CNF: c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ p_462 ∨ b^{77, 7}_2 c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ p_462 ∨ -b^{77, 7}_1 c b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ p_462 ∨ b^{77, 7}_0 c in DIMACS: 18431 18432 18433 462 18434 0 18431 18432 18433 462 -18435 0 18431 18432 18433 462 18436 0 c -1-1 --> -2 c ( b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ b^{77, 6}_0 ∧ -p_462) -> ( b^{77, 7}_2 ∧ b^{77, 7}_1 ∧ -b^{77, 7}_0) c in CNF: c -b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ p_462 ∨ b^{77, 7}_2 c -b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ p_462 ∨ b^{77, 7}_1 c -b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ p_462 ∨ -b^{77, 7}_0 c in DIMACS: -18431 18432 -18433 462 18434 0 -18431 18432 -18433 462 18435 0 -18431 18432 -18433 462 -18436 0 c -2-1 --> break c ( b^{77, 6}_2 ∧ b^{77, 6}_1 ∧ -b^{77, 6}_0 ∧ -p_462) -> break c in CNF: c -b^{77, 6}_2 ∨ -b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ p_462 ∨ break c in DIMACS: -18431 -18432 18433 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 6}_2 ∧ -b^{77, 6}_1 ∧ -b^{77, 6}_0 ∧ true) c in CNF: c -b^{77, 6}_2 ∨ b^{77, 6}_1 ∨ b^{77, 6}_0 ∨ false c in DIMACS: -18431 18432 18433 0 c 3 does not represent an automaton state. c -(-b^{77, 6}_2 ∧ b^{77, 6}_1 ∧ b^{77, 6}_0 ∧ true) c in CNF: c b^{77, 6}_2 ∨ -b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ false c in DIMACS: 18431 -18432 -18433 0 c -3 does not represent an automaton state. c -( b^{77, 6}_2 ∧ b^{77, 6}_1 ∧ b^{77, 6}_0 ∧ true) c in CNF: c -b^{77, 6}_2 ∨ -b^{77, 6}_1 ∨ -b^{77, 6}_0 ∨ false c in DIMACS: -18431 -18432 -18433 0 c i = 7 c -2+1 --> -1 c ( b^{77, 7}_2 ∧ b^{77, 7}_1 ∧ -b^{77, 7}_0 ∧ p_539) -> ( b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ b^{77, 8}_0) c in CNF: c -b^{77, 7}_2 ∨ -b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ -p_539 ∨ b^{77, 8}_2 c -b^{77, 7}_2 ∨ -b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ -p_539 ∨ -b^{77, 8}_1 c -b^{77, 7}_2 ∨ -b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ -p_539 ∨ b^{77, 8}_0 c in DIMACS: -18434 -18435 18436 -539 18437 0 -18434 -18435 18436 -539 -18438 0 -18434 -18435 18436 -539 18439 0 c -1+1 --> 0 c ( b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ b^{77, 7}_0 ∧ p_539) -> (-b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ -b^{77, 8}_0) c in CNF: c -b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ -p_539 ∨ -b^{77, 8}_2 c -b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ -p_539 ∨ -b^{77, 8}_1 c -b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ -p_539 ∨ -b^{77, 8}_0 c in DIMACS: -18434 18435 -18436 -539 -18437 0 -18434 18435 -18436 -539 -18438 0 -18434 18435 -18436 -539 -18439 0 c 0+1 --> 1 c (-b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ -b^{77, 7}_0 ∧ p_539) -> (-b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ b^{77, 8}_0) c in CNF: c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ -p_539 ∨ -b^{77, 8}_2 c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ -p_539 ∨ -b^{77, 8}_1 c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ -p_539 ∨ b^{77, 8}_0 c in DIMACS: 18434 18435 18436 -539 -18437 0 18434 18435 18436 -539 -18438 0 18434 18435 18436 -539 18439 0 c 1+1 --> 2 c (-b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ b^{77, 7}_0 ∧ p_539) -> (-b^{77, 8}_2 ∧ b^{77, 8}_1 ∧ -b^{77, 8}_0) c in CNF: c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ -p_539 ∨ -b^{77, 8}_2 c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ -p_539 ∨ b^{77, 8}_1 c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ -p_539 ∨ -b^{77, 8}_0 c in DIMACS: 18434 18435 -18436 -539 -18437 0 18434 18435 -18436 -539 18438 0 18434 18435 -18436 -539 -18439 0 c 2+1 --> break c (-b^{77, 7}_2 ∧ b^{77, 7}_1 ∧ -b^{77, 7}_0 ∧ p_539) -> break c in CNF: c b^{77, 7}_2 ∨ -b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ -p_539 ∨ break c in DIMACS: 18434 -18435 18436 -539 1162 0 c 2-1 --> 1 c (-b^{77, 7}_2 ∧ b^{77, 7}_1 ∧ -b^{77, 7}_0 ∧ -p_539) -> (-b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ b^{77, 8}_0) c in CNF: c b^{77, 7}_2 ∨ -b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ p_539 ∨ -b^{77, 8}_2 c b^{77, 7}_2 ∨ -b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ p_539 ∨ -b^{77, 8}_1 c b^{77, 7}_2 ∨ -b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ p_539 ∨ b^{77, 8}_0 c in DIMACS: 18434 -18435 18436 539 -18437 0 18434 -18435 18436 539 -18438 0 18434 -18435 18436 539 18439 0 c 1-1 --> 0 c (-b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ b^{77, 7}_0 ∧ -p_539) -> (-b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ -b^{77, 8}_0) c in CNF: c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ p_539 ∨ -b^{77, 8}_2 c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ p_539 ∨ -b^{77, 8}_1 c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ p_539 ∨ -b^{77, 8}_0 c in DIMACS: 18434 18435 -18436 539 -18437 0 18434 18435 -18436 539 -18438 0 18434 18435 -18436 539 -18439 0 c 0-1 --> -1 c (-b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ -b^{77, 7}_0 ∧ -p_539) -> ( b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ b^{77, 8}_0) c in CNF: c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ p_539 ∨ b^{77, 8}_2 c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ p_539 ∨ -b^{77, 8}_1 c b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ p_539 ∨ b^{77, 8}_0 c in DIMACS: 18434 18435 18436 539 18437 0 18434 18435 18436 539 -18438 0 18434 18435 18436 539 18439 0 c -1-1 --> -2 c ( b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ b^{77, 7}_0 ∧ -p_539) -> ( b^{77, 8}_2 ∧ b^{77, 8}_1 ∧ -b^{77, 8}_0) c in CNF: c -b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ p_539 ∨ b^{77, 8}_2 c -b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ p_539 ∨ b^{77, 8}_1 c -b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ p_539 ∨ -b^{77, 8}_0 c in DIMACS: -18434 18435 -18436 539 18437 0 -18434 18435 -18436 539 18438 0 -18434 18435 -18436 539 -18439 0 c -2-1 --> break c ( b^{77, 7}_2 ∧ b^{77, 7}_1 ∧ -b^{77, 7}_0 ∧ -p_539) -> break c in CNF: c -b^{77, 7}_2 ∨ -b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ p_539 ∨ break c in DIMACS: -18434 -18435 18436 539 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 7}_2 ∧ -b^{77, 7}_1 ∧ -b^{77, 7}_0 ∧ true) c in CNF: c -b^{77, 7}_2 ∨ b^{77, 7}_1 ∨ b^{77, 7}_0 ∨ false c in DIMACS: -18434 18435 18436 0 c 3 does not represent an automaton state. c -(-b^{77, 7}_2 ∧ b^{77, 7}_1 ∧ b^{77, 7}_0 ∧ true) c in CNF: c b^{77, 7}_2 ∨ -b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ false c in DIMACS: 18434 -18435 -18436 0 c -3 does not represent an automaton state. c -( b^{77, 7}_2 ∧ b^{77, 7}_1 ∧ b^{77, 7}_0 ∧ true) c in CNF: c -b^{77, 7}_2 ∨ -b^{77, 7}_1 ∨ -b^{77, 7}_0 ∨ false c in DIMACS: -18434 -18435 -18436 0 c i = 8 c -2+1 --> -1 c ( b^{77, 8}_2 ∧ b^{77, 8}_1 ∧ -b^{77, 8}_0 ∧ p_616) -> ( b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ b^{77, 9}_0) c in CNF: c -b^{77, 8}_2 ∨ -b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ -p_616 ∨ b^{77, 9}_2 c -b^{77, 8}_2 ∨ -b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ -p_616 ∨ -b^{77, 9}_1 c -b^{77, 8}_2 ∨ -b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ -p_616 ∨ b^{77, 9}_0 c in DIMACS: -18437 -18438 18439 -616 18440 0 -18437 -18438 18439 -616 -18441 0 -18437 -18438 18439 -616 18442 0 c -1+1 --> 0 c ( b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ b^{77, 8}_0 ∧ p_616) -> (-b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ -b^{77, 9}_0) c in CNF: c -b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ -p_616 ∨ -b^{77, 9}_2 c -b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ -p_616 ∨ -b^{77, 9}_1 c -b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ -p_616 ∨ -b^{77, 9}_0 c in DIMACS: -18437 18438 -18439 -616 -18440 0 -18437 18438 -18439 -616 -18441 0 -18437 18438 -18439 -616 -18442 0 c 0+1 --> 1 c (-b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ -b^{77, 8}_0 ∧ p_616) -> (-b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ b^{77, 9}_0) c in CNF: c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ -p_616 ∨ -b^{77, 9}_2 c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ -p_616 ∨ -b^{77, 9}_1 c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ -p_616 ∨ b^{77, 9}_0 c in DIMACS: 18437 18438 18439 -616 -18440 0 18437 18438 18439 -616 -18441 0 18437 18438 18439 -616 18442 0 c 1+1 --> 2 c (-b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ b^{77, 8}_0 ∧ p_616) -> (-b^{77, 9}_2 ∧ b^{77, 9}_1 ∧ -b^{77, 9}_0) c in CNF: c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ -p_616 ∨ -b^{77, 9}_2 c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ -p_616 ∨ b^{77, 9}_1 c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ -p_616 ∨ -b^{77, 9}_0 c in DIMACS: 18437 18438 -18439 -616 -18440 0 18437 18438 -18439 -616 18441 0 18437 18438 -18439 -616 -18442 0 c 2+1 --> break c (-b^{77, 8}_2 ∧ b^{77, 8}_1 ∧ -b^{77, 8}_0 ∧ p_616) -> break c in CNF: c b^{77, 8}_2 ∨ -b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ -p_616 ∨ break c in DIMACS: 18437 -18438 18439 -616 1162 0 c 2-1 --> 1 c (-b^{77, 8}_2 ∧ b^{77, 8}_1 ∧ -b^{77, 8}_0 ∧ -p_616) -> (-b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ b^{77, 9}_0) c in CNF: c b^{77, 8}_2 ∨ -b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ p_616 ∨ -b^{77, 9}_2 c b^{77, 8}_2 ∨ -b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ p_616 ∨ -b^{77, 9}_1 c b^{77, 8}_2 ∨ -b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ p_616 ∨ b^{77, 9}_0 c in DIMACS: 18437 -18438 18439 616 -18440 0 18437 -18438 18439 616 -18441 0 18437 -18438 18439 616 18442 0 c 1-1 --> 0 c (-b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ b^{77, 8}_0 ∧ -p_616) -> (-b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ -b^{77, 9}_0) c in CNF: c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ p_616 ∨ -b^{77, 9}_2 c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ p_616 ∨ -b^{77, 9}_1 c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ p_616 ∨ -b^{77, 9}_0 c in DIMACS: 18437 18438 -18439 616 -18440 0 18437 18438 -18439 616 -18441 0 18437 18438 -18439 616 -18442 0 c 0-1 --> -1 c (-b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ -b^{77, 8}_0 ∧ -p_616) -> ( b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ b^{77, 9}_0) c in CNF: c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ p_616 ∨ b^{77, 9}_2 c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ p_616 ∨ -b^{77, 9}_1 c b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ p_616 ∨ b^{77, 9}_0 c in DIMACS: 18437 18438 18439 616 18440 0 18437 18438 18439 616 -18441 0 18437 18438 18439 616 18442 0 c -1-1 --> -2 c ( b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ b^{77, 8}_0 ∧ -p_616) -> ( b^{77, 9}_2 ∧ b^{77, 9}_1 ∧ -b^{77, 9}_0) c in CNF: c -b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ p_616 ∨ b^{77, 9}_2 c -b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ p_616 ∨ b^{77, 9}_1 c -b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ p_616 ∨ -b^{77, 9}_0 c in DIMACS: -18437 18438 -18439 616 18440 0 -18437 18438 -18439 616 18441 0 -18437 18438 -18439 616 -18442 0 c -2-1 --> break c ( b^{77, 8}_2 ∧ b^{77, 8}_1 ∧ -b^{77, 8}_0 ∧ -p_616) -> break c in CNF: c -b^{77, 8}_2 ∨ -b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ p_616 ∨ break c in DIMACS: -18437 -18438 18439 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 8}_2 ∧ -b^{77, 8}_1 ∧ -b^{77, 8}_0 ∧ true) c in CNF: c -b^{77, 8}_2 ∨ b^{77, 8}_1 ∨ b^{77, 8}_0 ∨ false c in DIMACS: -18437 18438 18439 0 c 3 does not represent an automaton state. c -(-b^{77, 8}_2 ∧ b^{77, 8}_1 ∧ b^{77, 8}_0 ∧ true) c in CNF: c b^{77, 8}_2 ∨ -b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ false c in DIMACS: 18437 -18438 -18439 0 c -3 does not represent an automaton state. c -( b^{77, 8}_2 ∧ b^{77, 8}_1 ∧ b^{77, 8}_0 ∧ true) c in CNF: c -b^{77, 8}_2 ∨ -b^{77, 8}_1 ∨ -b^{77, 8}_0 ∨ false c in DIMACS: -18437 -18438 -18439 0 c i = 9 c -2+1 --> -1 c ( b^{77, 9}_2 ∧ b^{77, 9}_1 ∧ -b^{77, 9}_0 ∧ p_693) -> ( b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ b^{77, 10}_0) c in CNF: c -b^{77, 9}_2 ∨ -b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ -p_693 ∨ b^{77, 10}_2 c -b^{77, 9}_2 ∨ -b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ -p_693 ∨ -b^{77, 10}_1 c -b^{77, 9}_2 ∨ -b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ -p_693 ∨ b^{77, 10}_0 c in DIMACS: -18440 -18441 18442 -693 18443 0 -18440 -18441 18442 -693 -18444 0 -18440 -18441 18442 -693 18445 0 c -1+1 --> 0 c ( b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ b^{77, 9}_0 ∧ p_693) -> (-b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ -b^{77, 10}_0) c in CNF: c -b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ -p_693 ∨ -b^{77, 10}_2 c -b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ -p_693 ∨ -b^{77, 10}_1 c -b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ -p_693 ∨ -b^{77, 10}_0 c in DIMACS: -18440 18441 -18442 -693 -18443 0 -18440 18441 -18442 -693 -18444 0 -18440 18441 -18442 -693 -18445 0 c 0+1 --> 1 c (-b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ -b^{77, 9}_0 ∧ p_693) -> (-b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ b^{77, 10}_0) c in CNF: c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ -p_693 ∨ -b^{77, 10}_2 c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ -p_693 ∨ -b^{77, 10}_1 c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ -p_693 ∨ b^{77, 10}_0 c in DIMACS: 18440 18441 18442 -693 -18443 0 18440 18441 18442 -693 -18444 0 18440 18441 18442 -693 18445 0 c 1+1 --> 2 c (-b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ b^{77, 9}_0 ∧ p_693) -> (-b^{77, 10}_2 ∧ b^{77, 10}_1 ∧ -b^{77, 10}_0) c in CNF: c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ -p_693 ∨ -b^{77, 10}_2 c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ -p_693 ∨ b^{77, 10}_1 c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ -p_693 ∨ -b^{77, 10}_0 c in DIMACS: 18440 18441 -18442 -693 -18443 0 18440 18441 -18442 -693 18444 0 18440 18441 -18442 -693 -18445 0 c 2+1 --> break c (-b^{77, 9}_2 ∧ b^{77, 9}_1 ∧ -b^{77, 9}_0 ∧ p_693) -> break c in CNF: c b^{77, 9}_2 ∨ -b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ -p_693 ∨ break c in DIMACS: 18440 -18441 18442 -693 1162 0 c 2-1 --> 1 c (-b^{77, 9}_2 ∧ b^{77, 9}_1 ∧ -b^{77, 9}_0 ∧ -p_693) -> (-b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ b^{77, 10}_0) c in CNF: c b^{77, 9}_2 ∨ -b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ p_693 ∨ -b^{77, 10}_2 c b^{77, 9}_2 ∨ -b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ p_693 ∨ -b^{77, 10}_1 c b^{77, 9}_2 ∨ -b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ p_693 ∨ b^{77, 10}_0 c in DIMACS: 18440 -18441 18442 693 -18443 0 18440 -18441 18442 693 -18444 0 18440 -18441 18442 693 18445 0 c 1-1 --> 0 c (-b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ b^{77, 9}_0 ∧ -p_693) -> (-b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ -b^{77, 10}_0) c in CNF: c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ p_693 ∨ -b^{77, 10}_2 c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ p_693 ∨ -b^{77, 10}_1 c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ p_693 ∨ -b^{77, 10}_0 c in DIMACS: 18440 18441 -18442 693 -18443 0 18440 18441 -18442 693 -18444 0 18440 18441 -18442 693 -18445 0 c 0-1 --> -1 c (-b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ -b^{77, 9}_0 ∧ -p_693) -> ( b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ b^{77, 10}_0) c in CNF: c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ p_693 ∨ b^{77, 10}_2 c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ p_693 ∨ -b^{77, 10}_1 c b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ p_693 ∨ b^{77, 10}_0 c in DIMACS: 18440 18441 18442 693 18443 0 18440 18441 18442 693 -18444 0 18440 18441 18442 693 18445 0 c -1-1 --> -2 c ( b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ b^{77, 9}_0 ∧ -p_693) -> ( b^{77, 10}_2 ∧ b^{77, 10}_1 ∧ -b^{77, 10}_0) c in CNF: c -b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ p_693 ∨ b^{77, 10}_2 c -b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ p_693 ∨ b^{77, 10}_1 c -b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ p_693 ∨ -b^{77, 10}_0 c in DIMACS: -18440 18441 -18442 693 18443 0 -18440 18441 -18442 693 18444 0 -18440 18441 -18442 693 -18445 0 c -2-1 --> break c ( b^{77, 9}_2 ∧ b^{77, 9}_1 ∧ -b^{77, 9}_0 ∧ -p_693) -> break c in CNF: c -b^{77, 9}_2 ∨ -b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ p_693 ∨ break c in DIMACS: -18440 -18441 18442 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 9}_2 ∧ -b^{77, 9}_1 ∧ -b^{77, 9}_0 ∧ true) c in CNF: c -b^{77, 9}_2 ∨ b^{77, 9}_1 ∨ b^{77, 9}_0 ∨ false c in DIMACS: -18440 18441 18442 0 c 3 does not represent an automaton state. c -(-b^{77, 9}_2 ∧ b^{77, 9}_1 ∧ b^{77, 9}_0 ∧ true) c in CNF: c b^{77, 9}_2 ∨ -b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ false c in DIMACS: 18440 -18441 -18442 0 c -3 does not represent an automaton state. c -( b^{77, 9}_2 ∧ b^{77, 9}_1 ∧ b^{77, 9}_0 ∧ true) c in CNF: c -b^{77, 9}_2 ∨ -b^{77, 9}_1 ∨ -b^{77, 9}_0 ∨ false c in DIMACS: -18440 -18441 -18442 0 c i = 10 c -2+1 --> -1 c ( b^{77, 10}_2 ∧ b^{77, 10}_1 ∧ -b^{77, 10}_0 ∧ p_770) -> ( b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ b^{77, 11}_0) c in CNF: c -b^{77, 10}_2 ∨ -b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ -p_770 ∨ b^{77, 11}_2 c -b^{77, 10}_2 ∨ -b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ -p_770 ∨ -b^{77, 11}_1 c -b^{77, 10}_2 ∨ -b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ -p_770 ∨ b^{77, 11}_0 c in DIMACS: -18443 -18444 18445 -770 18446 0 -18443 -18444 18445 -770 -18447 0 -18443 -18444 18445 -770 18448 0 c -1+1 --> 0 c ( b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ b^{77, 10}_0 ∧ p_770) -> (-b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ -b^{77, 11}_0) c in CNF: c -b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ -p_770 ∨ -b^{77, 11}_2 c -b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ -p_770 ∨ -b^{77, 11}_1 c -b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ -p_770 ∨ -b^{77, 11}_0 c in DIMACS: -18443 18444 -18445 -770 -18446 0 -18443 18444 -18445 -770 -18447 0 -18443 18444 -18445 -770 -18448 0 c 0+1 --> 1 c (-b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ -b^{77, 10}_0 ∧ p_770) -> (-b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ b^{77, 11}_0) c in CNF: c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ -p_770 ∨ -b^{77, 11}_2 c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ -p_770 ∨ -b^{77, 11}_1 c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ -p_770 ∨ b^{77, 11}_0 c in DIMACS: 18443 18444 18445 -770 -18446 0 18443 18444 18445 -770 -18447 0 18443 18444 18445 -770 18448 0 c 1+1 --> 2 c (-b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ b^{77, 10}_0 ∧ p_770) -> (-b^{77, 11}_2 ∧ b^{77, 11}_1 ∧ -b^{77, 11}_0) c in CNF: c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ -p_770 ∨ -b^{77, 11}_2 c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ -p_770 ∨ b^{77, 11}_1 c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ -p_770 ∨ -b^{77, 11}_0 c in DIMACS: 18443 18444 -18445 -770 -18446 0 18443 18444 -18445 -770 18447 0 18443 18444 -18445 -770 -18448 0 c 2+1 --> break c (-b^{77, 10}_2 ∧ b^{77, 10}_1 ∧ -b^{77, 10}_0 ∧ p_770) -> break c in CNF: c b^{77, 10}_2 ∨ -b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ -p_770 ∨ break c in DIMACS: 18443 -18444 18445 -770 1162 0 c 2-1 --> 1 c (-b^{77, 10}_2 ∧ b^{77, 10}_1 ∧ -b^{77, 10}_0 ∧ -p_770) -> (-b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ b^{77, 11}_0) c in CNF: c b^{77, 10}_2 ∨ -b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ p_770 ∨ -b^{77, 11}_2 c b^{77, 10}_2 ∨ -b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ p_770 ∨ -b^{77, 11}_1 c b^{77, 10}_2 ∨ -b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ p_770 ∨ b^{77, 11}_0 c in DIMACS: 18443 -18444 18445 770 -18446 0 18443 -18444 18445 770 -18447 0 18443 -18444 18445 770 18448 0 c 1-1 --> 0 c (-b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ b^{77, 10}_0 ∧ -p_770) -> (-b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ -b^{77, 11}_0) c in CNF: c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ p_770 ∨ -b^{77, 11}_2 c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ p_770 ∨ -b^{77, 11}_1 c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ p_770 ∨ -b^{77, 11}_0 c in DIMACS: 18443 18444 -18445 770 -18446 0 18443 18444 -18445 770 -18447 0 18443 18444 -18445 770 -18448 0 c 0-1 --> -1 c (-b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ -b^{77, 10}_0 ∧ -p_770) -> ( b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ b^{77, 11}_0) c in CNF: c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ p_770 ∨ b^{77, 11}_2 c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ p_770 ∨ -b^{77, 11}_1 c b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ p_770 ∨ b^{77, 11}_0 c in DIMACS: 18443 18444 18445 770 18446 0 18443 18444 18445 770 -18447 0 18443 18444 18445 770 18448 0 c -1-1 --> -2 c ( b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ b^{77, 10}_0 ∧ -p_770) -> ( b^{77, 11}_2 ∧ b^{77, 11}_1 ∧ -b^{77, 11}_0) c in CNF: c -b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ p_770 ∨ b^{77, 11}_2 c -b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ p_770 ∨ b^{77, 11}_1 c -b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ p_770 ∨ -b^{77, 11}_0 c in DIMACS: -18443 18444 -18445 770 18446 0 -18443 18444 -18445 770 18447 0 -18443 18444 -18445 770 -18448 0 c -2-1 --> break c ( b^{77, 10}_2 ∧ b^{77, 10}_1 ∧ -b^{77, 10}_0 ∧ -p_770) -> break c in CNF: c -b^{77, 10}_2 ∨ -b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ p_770 ∨ break c in DIMACS: -18443 -18444 18445 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 10}_2 ∧ -b^{77, 10}_1 ∧ -b^{77, 10}_0 ∧ true) c in CNF: c -b^{77, 10}_2 ∨ b^{77, 10}_1 ∨ b^{77, 10}_0 ∨ false c in DIMACS: -18443 18444 18445 0 c 3 does not represent an automaton state. c -(-b^{77, 10}_2 ∧ b^{77, 10}_1 ∧ b^{77, 10}_0 ∧ true) c in CNF: c b^{77, 10}_2 ∨ -b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ false c in DIMACS: 18443 -18444 -18445 0 c -3 does not represent an automaton state. c -( b^{77, 10}_2 ∧ b^{77, 10}_1 ∧ b^{77, 10}_0 ∧ true) c in CNF: c -b^{77, 10}_2 ∨ -b^{77, 10}_1 ∨ -b^{77, 10}_0 ∨ false c in DIMACS: -18443 -18444 -18445 0 c i = 11 c -2+1 --> -1 c ( b^{77, 11}_2 ∧ b^{77, 11}_1 ∧ -b^{77, 11}_0 ∧ p_847) -> ( b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ b^{77, 12}_0) c in CNF: c -b^{77, 11}_2 ∨ -b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ -p_847 ∨ b^{77, 12}_2 c -b^{77, 11}_2 ∨ -b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ -p_847 ∨ -b^{77, 12}_1 c -b^{77, 11}_2 ∨ -b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ -p_847 ∨ b^{77, 12}_0 c in DIMACS: -18446 -18447 18448 -847 18449 0 -18446 -18447 18448 -847 -18450 0 -18446 -18447 18448 -847 18451 0 c -1+1 --> 0 c ( b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ b^{77, 11}_0 ∧ p_847) -> (-b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ -b^{77, 12}_0) c in CNF: c -b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ -p_847 ∨ -b^{77, 12}_2 c -b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ -p_847 ∨ -b^{77, 12}_1 c -b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ -p_847 ∨ -b^{77, 12}_0 c in DIMACS: -18446 18447 -18448 -847 -18449 0 -18446 18447 -18448 -847 -18450 0 -18446 18447 -18448 -847 -18451 0 c 0+1 --> 1 c (-b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ -b^{77, 11}_0 ∧ p_847) -> (-b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ b^{77, 12}_0) c in CNF: c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ -p_847 ∨ -b^{77, 12}_2 c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ -p_847 ∨ -b^{77, 12}_1 c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ -p_847 ∨ b^{77, 12}_0 c in DIMACS: 18446 18447 18448 -847 -18449 0 18446 18447 18448 -847 -18450 0 18446 18447 18448 -847 18451 0 c 1+1 --> 2 c (-b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ b^{77, 11}_0 ∧ p_847) -> (-b^{77, 12}_2 ∧ b^{77, 12}_1 ∧ -b^{77, 12}_0) c in CNF: c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ -p_847 ∨ -b^{77, 12}_2 c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ -p_847 ∨ b^{77, 12}_1 c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ -p_847 ∨ -b^{77, 12}_0 c in DIMACS: 18446 18447 -18448 -847 -18449 0 18446 18447 -18448 -847 18450 0 18446 18447 -18448 -847 -18451 0 c 2+1 --> break c (-b^{77, 11}_2 ∧ b^{77, 11}_1 ∧ -b^{77, 11}_0 ∧ p_847) -> break c in CNF: c b^{77, 11}_2 ∨ -b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ -p_847 ∨ break c in DIMACS: 18446 -18447 18448 -847 1162 0 c 2-1 --> 1 c (-b^{77, 11}_2 ∧ b^{77, 11}_1 ∧ -b^{77, 11}_0 ∧ -p_847) -> (-b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ b^{77, 12}_0) c in CNF: c b^{77, 11}_2 ∨ -b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ p_847 ∨ -b^{77, 12}_2 c b^{77, 11}_2 ∨ -b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ p_847 ∨ -b^{77, 12}_1 c b^{77, 11}_2 ∨ -b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ p_847 ∨ b^{77, 12}_0 c in DIMACS: 18446 -18447 18448 847 -18449 0 18446 -18447 18448 847 -18450 0 18446 -18447 18448 847 18451 0 c 1-1 --> 0 c (-b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ b^{77, 11}_0 ∧ -p_847) -> (-b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ -b^{77, 12}_0) c in CNF: c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ p_847 ∨ -b^{77, 12}_2 c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ p_847 ∨ -b^{77, 12}_1 c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ p_847 ∨ -b^{77, 12}_0 c in DIMACS: 18446 18447 -18448 847 -18449 0 18446 18447 -18448 847 -18450 0 18446 18447 -18448 847 -18451 0 c 0-1 --> -1 c (-b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ -b^{77, 11}_0 ∧ -p_847) -> ( b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ b^{77, 12}_0) c in CNF: c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ p_847 ∨ b^{77, 12}_2 c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ p_847 ∨ -b^{77, 12}_1 c b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ p_847 ∨ b^{77, 12}_0 c in DIMACS: 18446 18447 18448 847 18449 0 18446 18447 18448 847 -18450 0 18446 18447 18448 847 18451 0 c -1-1 --> -2 c ( b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ b^{77, 11}_0 ∧ -p_847) -> ( b^{77, 12}_2 ∧ b^{77, 12}_1 ∧ -b^{77, 12}_0) c in CNF: c -b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ p_847 ∨ b^{77, 12}_2 c -b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ p_847 ∨ b^{77, 12}_1 c -b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ p_847 ∨ -b^{77, 12}_0 c in DIMACS: -18446 18447 -18448 847 18449 0 -18446 18447 -18448 847 18450 0 -18446 18447 -18448 847 -18451 0 c -2-1 --> break c ( b^{77, 11}_2 ∧ b^{77, 11}_1 ∧ -b^{77, 11}_0 ∧ -p_847) -> break c in CNF: c -b^{77, 11}_2 ∨ -b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ p_847 ∨ break c in DIMACS: -18446 -18447 18448 847 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 11}_2 ∧ -b^{77, 11}_1 ∧ -b^{77, 11}_0 ∧ true) c in CNF: c -b^{77, 11}_2 ∨ b^{77, 11}_1 ∨ b^{77, 11}_0 ∨ false c in DIMACS: -18446 18447 18448 0 c 3 does not represent an automaton state. c -(-b^{77, 11}_2 ∧ b^{77, 11}_1 ∧ b^{77, 11}_0 ∧ true) c in CNF: c b^{77, 11}_2 ∨ -b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ false c in DIMACS: 18446 -18447 -18448 0 c -3 does not represent an automaton state. c -( b^{77, 11}_2 ∧ b^{77, 11}_1 ∧ b^{77, 11}_0 ∧ true) c in CNF: c -b^{77, 11}_2 ∨ -b^{77, 11}_1 ∨ -b^{77, 11}_0 ∨ false c in DIMACS: -18446 -18447 -18448 0 c i = 12 c -2+1 --> -1 c ( b^{77, 12}_2 ∧ b^{77, 12}_1 ∧ -b^{77, 12}_0 ∧ p_924) -> ( b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ b^{77, 13}_0) c in CNF: c -b^{77, 12}_2 ∨ -b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ -p_924 ∨ b^{77, 13}_2 c -b^{77, 12}_2 ∨ -b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ -p_924 ∨ -b^{77, 13}_1 c -b^{77, 12}_2 ∨ -b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ -p_924 ∨ b^{77, 13}_0 c in DIMACS: -18449 -18450 18451 -924 18452 0 -18449 -18450 18451 -924 -18453 0 -18449 -18450 18451 -924 18454 0 c -1+1 --> 0 c ( b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ b^{77, 12}_0 ∧ p_924) -> (-b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ -b^{77, 13}_0) c in CNF: c -b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ -p_924 ∨ -b^{77, 13}_2 c -b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ -p_924 ∨ -b^{77, 13}_1 c -b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ -p_924 ∨ -b^{77, 13}_0 c in DIMACS: -18449 18450 -18451 -924 -18452 0 -18449 18450 -18451 -924 -18453 0 -18449 18450 -18451 -924 -18454 0 c 0+1 --> 1 c (-b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ -b^{77, 12}_0 ∧ p_924) -> (-b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ b^{77, 13}_0) c in CNF: c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ -p_924 ∨ -b^{77, 13}_2 c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ -p_924 ∨ -b^{77, 13}_1 c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ -p_924 ∨ b^{77, 13}_0 c in DIMACS: 18449 18450 18451 -924 -18452 0 18449 18450 18451 -924 -18453 0 18449 18450 18451 -924 18454 0 c 1+1 --> 2 c (-b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ b^{77, 12}_0 ∧ p_924) -> (-b^{77, 13}_2 ∧ b^{77, 13}_1 ∧ -b^{77, 13}_0) c in CNF: c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ -p_924 ∨ -b^{77, 13}_2 c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ -p_924 ∨ b^{77, 13}_1 c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ -p_924 ∨ -b^{77, 13}_0 c in DIMACS: 18449 18450 -18451 -924 -18452 0 18449 18450 -18451 -924 18453 0 18449 18450 -18451 -924 -18454 0 c 2+1 --> break c (-b^{77, 12}_2 ∧ b^{77, 12}_1 ∧ -b^{77, 12}_0 ∧ p_924) -> break c in CNF: c b^{77, 12}_2 ∨ -b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ -p_924 ∨ break c in DIMACS: 18449 -18450 18451 -924 1162 0 c 2-1 --> 1 c (-b^{77, 12}_2 ∧ b^{77, 12}_1 ∧ -b^{77, 12}_0 ∧ -p_924) -> (-b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ b^{77, 13}_0) c in CNF: c b^{77, 12}_2 ∨ -b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ p_924 ∨ -b^{77, 13}_2 c b^{77, 12}_2 ∨ -b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ p_924 ∨ -b^{77, 13}_1 c b^{77, 12}_2 ∨ -b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ p_924 ∨ b^{77, 13}_0 c in DIMACS: 18449 -18450 18451 924 -18452 0 18449 -18450 18451 924 -18453 0 18449 -18450 18451 924 18454 0 c 1-1 --> 0 c (-b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ b^{77, 12}_0 ∧ -p_924) -> (-b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ -b^{77, 13}_0) c in CNF: c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ p_924 ∨ -b^{77, 13}_2 c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ p_924 ∨ -b^{77, 13}_1 c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ p_924 ∨ -b^{77, 13}_0 c in DIMACS: 18449 18450 -18451 924 -18452 0 18449 18450 -18451 924 -18453 0 18449 18450 -18451 924 -18454 0 c 0-1 --> -1 c (-b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ -b^{77, 12}_0 ∧ -p_924) -> ( b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ b^{77, 13}_0) c in CNF: c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ p_924 ∨ b^{77, 13}_2 c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ p_924 ∨ -b^{77, 13}_1 c b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ p_924 ∨ b^{77, 13}_0 c in DIMACS: 18449 18450 18451 924 18452 0 18449 18450 18451 924 -18453 0 18449 18450 18451 924 18454 0 c -1-1 --> -2 c ( b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ b^{77, 12}_0 ∧ -p_924) -> ( b^{77, 13}_2 ∧ b^{77, 13}_1 ∧ -b^{77, 13}_0) c in CNF: c -b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ p_924 ∨ b^{77, 13}_2 c -b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ p_924 ∨ b^{77, 13}_1 c -b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ p_924 ∨ -b^{77, 13}_0 c in DIMACS: -18449 18450 -18451 924 18452 0 -18449 18450 -18451 924 18453 0 -18449 18450 -18451 924 -18454 0 c -2-1 --> break c ( b^{77, 12}_2 ∧ b^{77, 12}_1 ∧ -b^{77, 12}_0 ∧ -p_924) -> break c in CNF: c -b^{77, 12}_2 ∨ -b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ p_924 ∨ break c in DIMACS: -18449 -18450 18451 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 12}_2 ∧ -b^{77, 12}_1 ∧ -b^{77, 12}_0 ∧ true) c in CNF: c -b^{77, 12}_2 ∨ b^{77, 12}_1 ∨ b^{77, 12}_0 ∨ false c in DIMACS: -18449 18450 18451 0 c 3 does not represent an automaton state. c -(-b^{77, 12}_2 ∧ b^{77, 12}_1 ∧ b^{77, 12}_0 ∧ true) c in CNF: c b^{77, 12}_2 ∨ -b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ false c in DIMACS: 18449 -18450 -18451 0 c -3 does not represent an automaton state. c -( b^{77, 12}_2 ∧ b^{77, 12}_1 ∧ b^{77, 12}_0 ∧ true) c in CNF: c -b^{77, 12}_2 ∨ -b^{77, 12}_1 ∨ -b^{77, 12}_0 ∨ false c in DIMACS: -18449 -18450 -18451 0 c i = 13 c -2+1 --> -1 c ( b^{77, 13}_2 ∧ b^{77, 13}_1 ∧ -b^{77, 13}_0 ∧ p_1001) -> ( b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ b^{77, 14}_0) c in CNF: c -b^{77, 13}_2 ∨ -b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ -p_1001 ∨ b^{77, 14}_2 c -b^{77, 13}_2 ∨ -b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ -p_1001 ∨ -b^{77, 14}_1 c -b^{77, 13}_2 ∨ -b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ -p_1001 ∨ b^{77, 14}_0 c in DIMACS: -18452 -18453 18454 -1001 18455 0 -18452 -18453 18454 -1001 -18456 0 -18452 -18453 18454 -1001 18457 0 c -1+1 --> 0 c ( b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ b^{77, 13}_0 ∧ p_1001) -> (-b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ -b^{77, 14}_0) c in CNF: c -b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ -p_1001 ∨ -b^{77, 14}_2 c -b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ -p_1001 ∨ -b^{77, 14}_1 c -b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ -p_1001 ∨ -b^{77, 14}_0 c in DIMACS: -18452 18453 -18454 -1001 -18455 0 -18452 18453 -18454 -1001 -18456 0 -18452 18453 -18454 -1001 -18457 0 c 0+1 --> 1 c (-b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ -b^{77, 13}_0 ∧ p_1001) -> (-b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ b^{77, 14}_0) c in CNF: c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ -p_1001 ∨ -b^{77, 14}_2 c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ -p_1001 ∨ -b^{77, 14}_1 c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ -p_1001 ∨ b^{77, 14}_0 c in DIMACS: 18452 18453 18454 -1001 -18455 0 18452 18453 18454 -1001 -18456 0 18452 18453 18454 -1001 18457 0 c 1+1 --> 2 c (-b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ b^{77, 13}_0 ∧ p_1001) -> (-b^{77, 14}_2 ∧ b^{77, 14}_1 ∧ -b^{77, 14}_0) c in CNF: c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ -p_1001 ∨ -b^{77, 14}_2 c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ -p_1001 ∨ b^{77, 14}_1 c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ -p_1001 ∨ -b^{77, 14}_0 c in DIMACS: 18452 18453 -18454 -1001 -18455 0 18452 18453 -18454 -1001 18456 0 18452 18453 -18454 -1001 -18457 0 c 2+1 --> break c (-b^{77, 13}_2 ∧ b^{77, 13}_1 ∧ -b^{77, 13}_0 ∧ p_1001) -> break c in CNF: c b^{77, 13}_2 ∨ -b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ -p_1001 ∨ break c in DIMACS: 18452 -18453 18454 -1001 1162 0 c 2-1 --> 1 c (-b^{77, 13}_2 ∧ b^{77, 13}_1 ∧ -b^{77, 13}_0 ∧ -p_1001) -> (-b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ b^{77, 14}_0) c in CNF: c b^{77, 13}_2 ∨ -b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ p_1001 ∨ -b^{77, 14}_2 c b^{77, 13}_2 ∨ -b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ p_1001 ∨ -b^{77, 14}_1 c b^{77, 13}_2 ∨ -b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ p_1001 ∨ b^{77, 14}_0 c in DIMACS: 18452 -18453 18454 1001 -18455 0 18452 -18453 18454 1001 -18456 0 18452 -18453 18454 1001 18457 0 c 1-1 --> 0 c (-b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ b^{77, 13}_0 ∧ -p_1001) -> (-b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ -b^{77, 14}_0) c in CNF: c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ p_1001 ∨ -b^{77, 14}_2 c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ p_1001 ∨ -b^{77, 14}_1 c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ p_1001 ∨ -b^{77, 14}_0 c in DIMACS: 18452 18453 -18454 1001 -18455 0 18452 18453 -18454 1001 -18456 0 18452 18453 -18454 1001 -18457 0 c 0-1 --> -1 c (-b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ -b^{77, 13}_0 ∧ -p_1001) -> ( b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ b^{77, 14}_0) c in CNF: c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ p_1001 ∨ b^{77, 14}_2 c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ p_1001 ∨ -b^{77, 14}_1 c b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ p_1001 ∨ b^{77, 14}_0 c in DIMACS: 18452 18453 18454 1001 18455 0 18452 18453 18454 1001 -18456 0 18452 18453 18454 1001 18457 0 c -1-1 --> -2 c ( b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ b^{77, 13}_0 ∧ -p_1001) -> ( b^{77, 14}_2 ∧ b^{77, 14}_1 ∧ -b^{77, 14}_0) c in CNF: c -b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ p_1001 ∨ b^{77, 14}_2 c -b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ p_1001 ∨ b^{77, 14}_1 c -b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ p_1001 ∨ -b^{77, 14}_0 c in DIMACS: -18452 18453 -18454 1001 18455 0 -18452 18453 -18454 1001 18456 0 -18452 18453 -18454 1001 -18457 0 c -2-1 --> break c ( b^{77, 13}_2 ∧ b^{77, 13}_1 ∧ -b^{77, 13}_0 ∧ -p_1001) -> break c in CNF: c -b^{77, 13}_2 ∨ -b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ p_1001 ∨ break c in DIMACS: -18452 -18453 18454 1001 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 13}_2 ∧ -b^{77, 13}_1 ∧ -b^{77, 13}_0 ∧ true) c in CNF: c -b^{77, 13}_2 ∨ b^{77, 13}_1 ∨ b^{77, 13}_0 ∨ false c in DIMACS: -18452 18453 18454 0 c 3 does not represent an automaton state. c -(-b^{77, 13}_2 ∧ b^{77, 13}_1 ∧ b^{77, 13}_0 ∧ true) c in CNF: c b^{77, 13}_2 ∨ -b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ false c in DIMACS: 18452 -18453 -18454 0 c -3 does not represent an automaton state. c -( b^{77, 13}_2 ∧ b^{77, 13}_1 ∧ b^{77, 13}_0 ∧ true) c in CNF: c -b^{77, 13}_2 ∨ -b^{77, 13}_1 ∨ -b^{77, 13}_0 ∨ false c in DIMACS: -18452 -18453 -18454 0 c i = 14 c -2+1 --> -1 c ( b^{77, 14}_2 ∧ b^{77, 14}_1 ∧ -b^{77, 14}_0 ∧ p_1078) -> ( b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ b^{77, 15}_0) c in CNF: c -b^{77, 14}_2 ∨ -b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ -p_1078 ∨ b^{77, 15}_2 c -b^{77, 14}_2 ∨ -b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ -p_1078 ∨ -b^{77, 15}_1 c -b^{77, 14}_2 ∨ -b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ -p_1078 ∨ b^{77, 15}_0 c in DIMACS: -18455 -18456 18457 -1078 18458 0 -18455 -18456 18457 -1078 -18459 0 -18455 -18456 18457 -1078 18460 0 c -1+1 --> 0 c ( b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ b^{77, 14}_0 ∧ p_1078) -> (-b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ -b^{77, 15}_0) c in CNF: c -b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ -p_1078 ∨ -b^{77, 15}_2 c -b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ -p_1078 ∨ -b^{77, 15}_1 c -b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ -p_1078 ∨ -b^{77, 15}_0 c in DIMACS: -18455 18456 -18457 -1078 -18458 0 -18455 18456 -18457 -1078 -18459 0 -18455 18456 -18457 -1078 -18460 0 c 0+1 --> 1 c (-b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ -b^{77, 14}_0 ∧ p_1078) -> (-b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ b^{77, 15}_0) c in CNF: c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ -p_1078 ∨ -b^{77, 15}_2 c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ -p_1078 ∨ -b^{77, 15}_1 c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ -p_1078 ∨ b^{77, 15}_0 c in DIMACS: 18455 18456 18457 -1078 -18458 0 18455 18456 18457 -1078 -18459 0 18455 18456 18457 -1078 18460 0 c 1+1 --> 2 c (-b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ b^{77, 14}_0 ∧ p_1078) -> (-b^{77, 15}_2 ∧ b^{77, 15}_1 ∧ -b^{77, 15}_0) c in CNF: c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ -p_1078 ∨ -b^{77, 15}_2 c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ -p_1078 ∨ b^{77, 15}_1 c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ -p_1078 ∨ -b^{77, 15}_0 c in DIMACS: 18455 18456 -18457 -1078 -18458 0 18455 18456 -18457 -1078 18459 0 18455 18456 -18457 -1078 -18460 0 c 2+1 --> break c (-b^{77, 14}_2 ∧ b^{77, 14}_1 ∧ -b^{77, 14}_0 ∧ p_1078) -> break c in CNF: c b^{77, 14}_2 ∨ -b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ -p_1078 ∨ break c in DIMACS: 18455 -18456 18457 -1078 1162 0 c 2-1 --> 1 c (-b^{77, 14}_2 ∧ b^{77, 14}_1 ∧ -b^{77, 14}_0 ∧ -p_1078) -> (-b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ b^{77, 15}_0) c in CNF: c b^{77, 14}_2 ∨ -b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ p_1078 ∨ -b^{77, 15}_2 c b^{77, 14}_2 ∨ -b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ p_1078 ∨ -b^{77, 15}_1 c b^{77, 14}_2 ∨ -b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ p_1078 ∨ b^{77, 15}_0 c in DIMACS: 18455 -18456 18457 1078 -18458 0 18455 -18456 18457 1078 -18459 0 18455 -18456 18457 1078 18460 0 c 1-1 --> 0 c (-b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ b^{77, 14}_0 ∧ -p_1078) -> (-b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ -b^{77, 15}_0) c in CNF: c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ p_1078 ∨ -b^{77, 15}_2 c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ p_1078 ∨ -b^{77, 15}_1 c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ p_1078 ∨ -b^{77, 15}_0 c in DIMACS: 18455 18456 -18457 1078 -18458 0 18455 18456 -18457 1078 -18459 0 18455 18456 -18457 1078 -18460 0 c 0-1 --> -1 c (-b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ -b^{77, 14}_0 ∧ -p_1078) -> ( b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ b^{77, 15}_0) c in CNF: c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ p_1078 ∨ b^{77, 15}_2 c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ p_1078 ∨ -b^{77, 15}_1 c b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ p_1078 ∨ b^{77, 15}_0 c in DIMACS: 18455 18456 18457 1078 18458 0 18455 18456 18457 1078 -18459 0 18455 18456 18457 1078 18460 0 c -1-1 --> -2 c ( b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ b^{77, 14}_0 ∧ -p_1078) -> ( b^{77, 15}_2 ∧ b^{77, 15}_1 ∧ -b^{77, 15}_0) c in CNF: c -b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ p_1078 ∨ b^{77, 15}_2 c -b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ p_1078 ∨ b^{77, 15}_1 c -b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ p_1078 ∨ -b^{77, 15}_0 c in DIMACS: -18455 18456 -18457 1078 18458 0 -18455 18456 -18457 1078 18459 0 -18455 18456 -18457 1078 -18460 0 c -2-1 --> break c ( b^{77, 14}_2 ∧ b^{77, 14}_1 ∧ -b^{77, 14}_0 ∧ -p_1078) -> break c in CNF: c -b^{77, 14}_2 ∨ -b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ p_1078 ∨ break c in DIMACS: -18455 -18456 18457 1078 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 14}_2 ∧ -b^{77, 14}_1 ∧ -b^{77, 14}_0 ∧ true) c in CNF: c -b^{77, 14}_2 ∨ b^{77, 14}_1 ∨ b^{77, 14}_0 ∨ false c in DIMACS: -18455 18456 18457 0 c 3 does not represent an automaton state. c -(-b^{77, 14}_2 ∧ b^{77, 14}_1 ∧ b^{77, 14}_0 ∧ true) c in CNF: c b^{77, 14}_2 ∨ -b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ false c in DIMACS: 18455 -18456 -18457 0 c -3 does not represent an automaton state. c -( b^{77, 14}_2 ∧ b^{77, 14}_1 ∧ b^{77, 14}_0 ∧ true) c in CNF: c -b^{77, 14}_2 ∨ -b^{77, 14}_1 ∨ -b^{77, 14}_0 ∨ false c in DIMACS: -18455 -18456 -18457 0 c i = 15 c -2+1 --> -1 c ( b^{77, 15}_2 ∧ b^{77, 15}_1 ∧ -b^{77, 15}_0 ∧ p_1155) -> ( b^{77, 16}_2 ∧ -b^{77, 16}_1 ∧ b^{77, 16}_0) c in CNF: c -b^{77, 15}_2 ∨ -b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ -p_1155 ∨ b^{77, 16}_2 c -b^{77, 15}_2 ∨ -b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ -p_1155 ∨ -b^{77, 16}_1 c -b^{77, 15}_2 ∨ -b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ -p_1155 ∨ b^{77, 16}_0 c in DIMACS: -18458 -18459 18460 -1155 18461 0 -18458 -18459 18460 -1155 -18462 0 -18458 -18459 18460 -1155 18463 0 c -1+1 --> 0 c ( b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ b^{77, 15}_0 ∧ p_1155) -> (-b^{77, 16}_2 ∧ -b^{77, 16}_1 ∧ -b^{77, 16}_0) c in CNF: c -b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ -p_1155 ∨ -b^{77, 16}_2 c -b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ -p_1155 ∨ -b^{77, 16}_1 c -b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ -p_1155 ∨ -b^{77, 16}_0 c in DIMACS: -18458 18459 -18460 -1155 -18461 0 -18458 18459 -18460 -1155 -18462 0 -18458 18459 -18460 -1155 -18463 0 c 0+1 --> 1 c (-b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ -b^{77, 15}_0 ∧ p_1155) -> (-b^{77, 16}_2 ∧ -b^{77, 16}_1 ∧ b^{77, 16}_0) c in CNF: c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ -p_1155 ∨ -b^{77, 16}_2 c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ -p_1155 ∨ -b^{77, 16}_1 c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ -p_1155 ∨ b^{77, 16}_0 c in DIMACS: 18458 18459 18460 -1155 -18461 0 18458 18459 18460 -1155 -18462 0 18458 18459 18460 -1155 18463 0 c 1+1 --> 2 c (-b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ b^{77, 15}_0 ∧ p_1155) -> (-b^{77, 16}_2 ∧ b^{77, 16}_1 ∧ -b^{77, 16}_0) c in CNF: c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ -p_1155 ∨ -b^{77, 16}_2 c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ -p_1155 ∨ b^{77, 16}_1 c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ -p_1155 ∨ -b^{77, 16}_0 c in DIMACS: 18458 18459 -18460 -1155 -18461 0 18458 18459 -18460 -1155 18462 0 18458 18459 -18460 -1155 -18463 0 c 2+1 --> break c (-b^{77, 15}_2 ∧ b^{77, 15}_1 ∧ -b^{77, 15}_0 ∧ p_1155) -> break c in CNF: c b^{77, 15}_2 ∨ -b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ -p_1155 ∨ break c in DIMACS: 18458 -18459 18460 -1155 1162 0 c 2-1 --> 1 c (-b^{77, 15}_2 ∧ b^{77, 15}_1 ∧ -b^{77, 15}_0 ∧ -p_1155) -> (-b^{77, 16}_2 ∧ -b^{77, 16}_1 ∧ b^{77, 16}_0) c in CNF: c b^{77, 15}_2 ∨ -b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ p_1155 ∨ -b^{77, 16}_2 c b^{77, 15}_2 ∨ -b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ p_1155 ∨ -b^{77, 16}_1 c b^{77, 15}_2 ∨ -b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ p_1155 ∨ b^{77, 16}_0 c in DIMACS: 18458 -18459 18460 1155 -18461 0 18458 -18459 18460 1155 -18462 0 18458 -18459 18460 1155 18463 0 c 1-1 --> 0 c (-b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ b^{77, 15}_0 ∧ -p_1155) -> (-b^{77, 16}_2 ∧ -b^{77, 16}_1 ∧ -b^{77, 16}_0) c in CNF: c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ p_1155 ∨ -b^{77, 16}_2 c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ p_1155 ∨ -b^{77, 16}_1 c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ p_1155 ∨ -b^{77, 16}_0 c in DIMACS: 18458 18459 -18460 1155 -18461 0 18458 18459 -18460 1155 -18462 0 18458 18459 -18460 1155 -18463 0 c 0-1 --> -1 c (-b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ -b^{77, 15}_0 ∧ -p_1155) -> ( b^{77, 16}_2 ∧ -b^{77, 16}_1 ∧ b^{77, 16}_0) c in CNF: c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ p_1155 ∨ b^{77, 16}_2 c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ p_1155 ∨ -b^{77, 16}_1 c b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ p_1155 ∨ b^{77, 16}_0 c in DIMACS: 18458 18459 18460 1155 18461 0 18458 18459 18460 1155 -18462 0 18458 18459 18460 1155 18463 0 c -1-1 --> -2 c ( b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ b^{77, 15}_0 ∧ -p_1155) -> ( b^{77, 16}_2 ∧ b^{77, 16}_1 ∧ -b^{77, 16}_0) c in CNF: c -b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ p_1155 ∨ b^{77, 16}_2 c -b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ p_1155 ∨ b^{77, 16}_1 c -b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ p_1155 ∨ -b^{77, 16}_0 c in DIMACS: -18458 18459 -18460 1155 18461 0 -18458 18459 -18460 1155 18462 0 -18458 18459 -18460 1155 -18463 0 c -2-1 --> break c ( b^{77, 15}_2 ∧ b^{77, 15}_1 ∧ -b^{77, 15}_0 ∧ -p_1155) -> break c in CNF: c -b^{77, 15}_2 ∨ -b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ p_1155 ∨ break c in DIMACS: -18458 -18459 18460 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{77, 15}_2 ∧ -b^{77, 15}_1 ∧ -b^{77, 15}_0 ∧ true) c in CNF: c -b^{77, 15}_2 ∨ b^{77, 15}_1 ∨ b^{77, 15}_0 ∨ false c in DIMACS: -18458 18459 18460 0 c 3 does not represent an automaton state. c -(-b^{77, 15}_2 ∧ b^{77, 15}_1 ∧ b^{77, 15}_0 ∧ true) c in CNF: c b^{77, 15}_2 ∨ -b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ false c in DIMACS: 18458 -18459 -18460 0 c -3 does not represent an automaton state. c -( b^{77, 15}_2 ∧ b^{77, 15}_1 ∧ b^{77, 15}_0 ∧ true) c in CNF: c -b^{77, 15}_2 ∨ -b^{77, 15}_1 ∨ -b^{77, 15}_0 ∨ false c in DIMACS: -18458 -18459 -18460 0 c INIT for k = 78 c -b^{78, 1}_2 c -b^{78, 1}_1 c -b^{78, 1}_0 c in DIMACS: -18464 0 -18465 0 -18466 0 c Transitions for k = 78 c i = 1 c -2+1 --> -1 c ( b^{78, 1}_2 ∧ b^{78, 1}_1 ∧ -b^{78, 1}_0 ∧ p_78) -> ( b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ b^{78, 2}_0) c in CNF: c -b^{78, 1}_2 ∨ -b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ -p_78 ∨ b^{78, 2}_2 c -b^{78, 1}_2 ∨ -b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ -p_78 ∨ -b^{78, 2}_1 c -b^{78, 1}_2 ∨ -b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ -p_78 ∨ b^{78, 2}_0 c in DIMACS: -18464 -18465 18466 -78 18467 0 -18464 -18465 18466 -78 -18468 0 -18464 -18465 18466 -78 18469 0 c -1+1 --> 0 c ( b^{78, 1}_2 ∧ -b^{78, 1}_1 ∧ b^{78, 1}_0 ∧ p_78) -> (-b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ -b^{78, 2}_0) c in CNF: c -b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ -p_78 ∨ -b^{78, 2}_2 c -b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ -p_78 ∨ -b^{78, 2}_1 c -b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ -p_78 ∨ -b^{78, 2}_0 c in DIMACS: -18464 18465 -18466 -78 -18467 0 -18464 18465 -18466 -78 -18468 0 -18464 18465 -18466 -78 -18469 0 c 0+1 --> 1 c (-b^{78, 1}_2 ∧ -b^{78, 1}_1 ∧ -b^{78, 1}_0 ∧ p_78) -> (-b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ b^{78, 2}_0) c in CNF: c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ -p_78 ∨ -b^{78, 2}_2 c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ -p_78 ∨ -b^{78, 2}_1 c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ -p_78 ∨ b^{78, 2}_0 c in DIMACS: 18464 18465 18466 -78 -18467 0 18464 18465 18466 -78 -18468 0 18464 18465 18466 -78 18469 0 c 1+1 --> 2 c (-b^{78, 1}_2 ∧ -b^{78, 1}_1 ∧ b^{78, 1}_0 ∧ p_78) -> (-b^{78, 2}_2 ∧ b^{78, 2}_1 ∧ -b^{78, 2}_0) c in CNF: c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ -p_78 ∨ -b^{78, 2}_2 c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ -p_78 ∨ b^{78, 2}_1 c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ -p_78 ∨ -b^{78, 2}_0 c in DIMACS: 18464 18465 -18466 -78 -18467 0 18464 18465 -18466 -78 18468 0 18464 18465 -18466 -78 -18469 0 c 2+1 --> break c (-b^{78, 1}_2 ∧ b^{78, 1}_1 ∧ -b^{78, 1}_0 ∧ p_78) -> break c in CNF: c b^{78, 1}_2 ∨ -b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ -p_78 ∨ break c in DIMACS: 18464 -18465 18466 -78 1162 0 c 2-1 --> 1 c (-b^{78, 1}_2 ∧ b^{78, 1}_1 ∧ -b^{78, 1}_0 ∧ -p_78) -> (-b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ b^{78, 2}_0) c in CNF: c b^{78, 1}_2 ∨ -b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ p_78 ∨ -b^{78, 2}_2 c b^{78, 1}_2 ∨ -b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ p_78 ∨ -b^{78, 2}_1 c b^{78, 1}_2 ∨ -b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ p_78 ∨ b^{78, 2}_0 c in DIMACS: 18464 -18465 18466 78 -18467 0 18464 -18465 18466 78 -18468 0 18464 -18465 18466 78 18469 0 c 1-1 --> 0 c (-b^{78, 1}_2 ∧ -b^{78, 1}_1 ∧ b^{78, 1}_0 ∧ -p_78) -> (-b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ -b^{78, 2}_0) c in CNF: c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ p_78 ∨ -b^{78, 2}_2 c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ p_78 ∨ -b^{78, 2}_1 c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ p_78 ∨ -b^{78, 2}_0 c in DIMACS: 18464 18465 -18466 78 -18467 0 18464 18465 -18466 78 -18468 0 18464 18465 -18466 78 -18469 0 c 0-1 --> -1 c (-b^{78, 1}_2 ∧ -b^{78, 1}_1 ∧ -b^{78, 1}_0 ∧ -p_78) -> ( b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ b^{78, 2}_0) c in CNF: c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ p_78 ∨ b^{78, 2}_2 c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ p_78 ∨ -b^{78, 2}_1 c b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ p_78 ∨ b^{78, 2}_0 c in DIMACS: 18464 18465 18466 78 18467 0 18464 18465 18466 78 -18468 0 18464 18465 18466 78 18469 0 c -1-1 --> -2 c ( b^{78, 1}_2 ∧ -b^{78, 1}_1 ∧ b^{78, 1}_0 ∧ -p_78) -> ( b^{78, 2}_2 ∧ b^{78, 2}_1 ∧ -b^{78, 2}_0) c in CNF: c -b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ p_78 ∨ b^{78, 2}_2 c -b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ p_78 ∨ b^{78, 2}_1 c -b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ p_78 ∨ -b^{78, 2}_0 c in DIMACS: -18464 18465 -18466 78 18467 0 -18464 18465 -18466 78 18468 0 -18464 18465 -18466 78 -18469 0 c -2-1 --> break c ( b^{78, 1}_2 ∧ b^{78, 1}_1 ∧ -b^{78, 1}_0 ∧ -p_78) -> break c in CNF: c -b^{78, 1}_2 ∨ -b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ p_78 ∨ break c in DIMACS: -18464 -18465 18466 78 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 1}_2 ∧ -b^{78, 1}_1 ∧ -b^{78, 1}_0 ∧ true) c in CNF: c -b^{78, 1}_2 ∨ b^{78, 1}_1 ∨ b^{78, 1}_0 ∨ false c in DIMACS: -18464 18465 18466 0 c 3 does not represent an automaton state. c -(-b^{78, 1}_2 ∧ b^{78, 1}_1 ∧ b^{78, 1}_0 ∧ true) c in CNF: c b^{78, 1}_2 ∨ -b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ false c in DIMACS: 18464 -18465 -18466 0 c -3 does not represent an automaton state. c -( b^{78, 1}_2 ∧ b^{78, 1}_1 ∧ b^{78, 1}_0 ∧ true) c in CNF: c -b^{78, 1}_2 ∨ -b^{78, 1}_1 ∨ -b^{78, 1}_0 ∨ false c in DIMACS: -18464 -18465 -18466 0 c i = 2 c -2+1 --> -1 c ( b^{78, 2}_2 ∧ b^{78, 2}_1 ∧ -b^{78, 2}_0 ∧ p_156) -> ( b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ b^{78, 3}_0) c in CNF: c -b^{78, 2}_2 ∨ -b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ -p_156 ∨ b^{78, 3}_2 c -b^{78, 2}_2 ∨ -b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ -p_156 ∨ -b^{78, 3}_1 c -b^{78, 2}_2 ∨ -b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ -p_156 ∨ b^{78, 3}_0 c in DIMACS: -18467 -18468 18469 -156 18470 0 -18467 -18468 18469 -156 -18471 0 -18467 -18468 18469 -156 18472 0 c -1+1 --> 0 c ( b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ b^{78, 2}_0 ∧ p_156) -> (-b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ -b^{78, 3}_0) c in CNF: c -b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ -p_156 ∨ -b^{78, 3}_2 c -b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ -p_156 ∨ -b^{78, 3}_1 c -b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ -p_156 ∨ -b^{78, 3}_0 c in DIMACS: -18467 18468 -18469 -156 -18470 0 -18467 18468 -18469 -156 -18471 0 -18467 18468 -18469 -156 -18472 0 c 0+1 --> 1 c (-b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ -b^{78, 2}_0 ∧ p_156) -> (-b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ b^{78, 3}_0) c in CNF: c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ -p_156 ∨ -b^{78, 3}_2 c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ -p_156 ∨ -b^{78, 3}_1 c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ -p_156 ∨ b^{78, 3}_0 c in DIMACS: 18467 18468 18469 -156 -18470 0 18467 18468 18469 -156 -18471 0 18467 18468 18469 -156 18472 0 c 1+1 --> 2 c (-b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ b^{78, 2}_0 ∧ p_156) -> (-b^{78, 3}_2 ∧ b^{78, 3}_1 ∧ -b^{78, 3}_0) c in CNF: c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ -p_156 ∨ -b^{78, 3}_2 c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ -p_156 ∨ b^{78, 3}_1 c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ -p_156 ∨ -b^{78, 3}_0 c in DIMACS: 18467 18468 -18469 -156 -18470 0 18467 18468 -18469 -156 18471 0 18467 18468 -18469 -156 -18472 0 c 2+1 --> break c (-b^{78, 2}_2 ∧ b^{78, 2}_1 ∧ -b^{78, 2}_0 ∧ p_156) -> break c in CNF: c b^{78, 2}_2 ∨ -b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ -p_156 ∨ break c in DIMACS: 18467 -18468 18469 -156 1162 0 c 2-1 --> 1 c (-b^{78, 2}_2 ∧ b^{78, 2}_1 ∧ -b^{78, 2}_0 ∧ -p_156) -> (-b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ b^{78, 3}_0) c in CNF: c b^{78, 2}_2 ∨ -b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ p_156 ∨ -b^{78, 3}_2 c b^{78, 2}_2 ∨ -b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ p_156 ∨ -b^{78, 3}_1 c b^{78, 2}_2 ∨ -b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ p_156 ∨ b^{78, 3}_0 c in DIMACS: 18467 -18468 18469 156 -18470 0 18467 -18468 18469 156 -18471 0 18467 -18468 18469 156 18472 0 c 1-1 --> 0 c (-b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ b^{78, 2}_0 ∧ -p_156) -> (-b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ -b^{78, 3}_0) c in CNF: c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ p_156 ∨ -b^{78, 3}_2 c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ p_156 ∨ -b^{78, 3}_1 c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ p_156 ∨ -b^{78, 3}_0 c in DIMACS: 18467 18468 -18469 156 -18470 0 18467 18468 -18469 156 -18471 0 18467 18468 -18469 156 -18472 0 c 0-1 --> -1 c (-b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ -b^{78, 2}_0 ∧ -p_156) -> ( b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ b^{78, 3}_0) c in CNF: c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ p_156 ∨ b^{78, 3}_2 c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ p_156 ∨ -b^{78, 3}_1 c b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ p_156 ∨ b^{78, 3}_0 c in DIMACS: 18467 18468 18469 156 18470 0 18467 18468 18469 156 -18471 0 18467 18468 18469 156 18472 0 c -1-1 --> -2 c ( b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ b^{78, 2}_0 ∧ -p_156) -> ( b^{78, 3}_2 ∧ b^{78, 3}_1 ∧ -b^{78, 3}_0) c in CNF: c -b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ p_156 ∨ b^{78, 3}_2 c -b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ p_156 ∨ b^{78, 3}_1 c -b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ p_156 ∨ -b^{78, 3}_0 c in DIMACS: -18467 18468 -18469 156 18470 0 -18467 18468 -18469 156 18471 0 -18467 18468 -18469 156 -18472 0 c -2-1 --> break c ( b^{78, 2}_2 ∧ b^{78, 2}_1 ∧ -b^{78, 2}_0 ∧ -p_156) -> break c in CNF: c -b^{78, 2}_2 ∨ -b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ p_156 ∨ break c in DIMACS: -18467 -18468 18469 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 2}_2 ∧ -b^{78, 2}_1 ∧ -b^{78, 2}_0 ∧ true) c in CNF: c -b^{78, 2}_2 ∨ b^{78, 2}_1 ∨ b^{78, 2}_0 ∨ false c in DIMACS: -18467 18468 18469 0 c 3 does not represent an automaton state. c -(-b^{78, 2}_2 ∧ b^{78, 2}_1 ∧ b^{78, 2}_0 ∧ true) c in CNF: c b^{78, 2}_2 ∨ -b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ false c in DIMACS: 18467 -18468 -18469 0 c -3 does not represent an automaton state. c -( b^{78, 2}_2 ∧ b^{78, 2}_1 ∧ b^{78, 2}_0 ∧ true) c in CNF: c -b^{78, 2}_2 ∨ -b^{78, 2}_1 ∨ -b^{78, 2}_0 ∨ false c in DIMACS: -18467 -18468 -18469 0 c i = 3 c -2+1 --> -1 c ( b^{78, 3}_2 ∧ b^{78, 3}_1 ∧ -b^{78, 3}_0 ∧ p_234) -> ( b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ b^{78, 4}_0) c in CNF: c -b^{78, 3}_2 ∨ -b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ -p_234 ∨ b^{78, 4}_2 c -b^{78, 3}_2 ∨ -b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ -p_234 ∨ -b^{78, 4}_1 c -b^{78, 3}_2 ∨ -b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ -p_234 ∨ b^{78, 4}_0 c in DIMACS: -18470 -18471 18472 -234 18473 0 -18470 -18471 18472 -234 -18474 0 -18470 -18471 18472 -234 18475 0 c -1+1 --> 0 c ( b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ b^{78, 3}_0 ∧ p_234) -> (-b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ -b^{78, 4}_0) c in CNF: c -b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ -p_234 ∨ -b^{78, 4}_2 c -b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ -p_234 ∨ -b^{78, 4}_1 c -b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ -p_234 ∨ -b^{78, 4}_0 c in DIMACS: -18470 18471 -18472 -234 -18473 0 -18470 18471 -18472 -234 -18474 0 -18470 18471 -18472 -234 -18475 0 c 0+1 --> 1 c (-b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ -b^{78, 3}_0 ∧ p_234) -> (-b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ b^{78, 4}_0) c in CNF: c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ -p_234 ∨ -b^{78, 4}_2 c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ -p_234 ∨ -b^{78, 4}_1 c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ -p_234 ∨ b^{78, 4}_0 c in DIMACS: 18470 18471 18472 -234 -18473 0 18470 18471 18472 -234 -18474 0 18470 18471 18472 -234 18475 0 c 1+1 --> 2 c (-b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ b^{78, 3}_0 ∧ p_234) -> (-b^{78, 4}_2 ∧ b^{78, 4}_1 ∧ -b^{78, 4}_0) c in CNF: c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ -p_234 ∨ -b^{78, 4}_2 c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ -p_234 ∨ b^{78, 4}_1 c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ -p_234 ∨ -b^{78, 4}_0 c in DIMACS: 18470 18471 -18472 -234 -18473 0 18470 18471 -18472 -234 18474 0 18470 18471 -18472 -234 -18475 0 c 2+1 --> break c (-b^{78, 3}_2 ∧ b^{78, 3}_1 ∧ -b^{78, 3}_0 ∧ p_234) -> break c in CNF: c b^{78, 3}_2 ∨ -b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ -p_234 ∨ break c in DIMACS: 18470 -18471 18472 -234 1162 0 c 2-1 --> 1 c (-b^{78, 3}_2 ∧ b^{78, 3}_1 ∧ -b^{78, 3}_0 ∧ -p_234) -> (-b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ b^{78, 4}_0) c in CNF: c b^{78, 3}_2 ∨ -b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ p_234 ∨ -b^{78, 4}_2 c b^{78, 3}_2 ∨ -b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ p_234 ∨ -b^{78, 4}_1 c b^{78, 3}_2 ∨ -b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ p_234 ∨ b^{78, 4}_0 c in DIMACS: 18470 -18471 18472 234 -18473 0 18470 -18471 18472 234 -18474 0 18470 -18471 18472 234 18475 0 c 1-1 --> 0 c (-b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ b^{78, 3}_0 ∧ -p_234) -> (-b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ -b^{78, 4}_0) c in CNF: c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ p_234 ∨ -b^{78, 4}_2 c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ p_234 ∨ -b^{78, 4}_1 c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ p_234 ∨ -b^{78, 4}_0 c in DIMACS: 18470 18471 -18472 234 -18473 0 18470 18471 -18472 234 -18474 0 18470 18471 -18472 234 -18475 0 c 0-1 --> -1 c (-b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ -b^{78, 3}_0 ∧ -p_234) -> ( b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ b^{78, 4}_0) c in CNF: c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ p_234 ∨ b^{78, 4}_2 c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ p_234 ∨ -b^{78, 4}_1 c b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ p_234 ∨ b^{78, 4}_0 c in DIMACS: 18470 18471 18472 234 18473 0 18470 18471 18472 234 -18474 0 18470 18471 18472 234 18475 0 c -1-1 --> -2 c ( b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ b^{78, 3}_0 ∧ -p_234) -> ( b^{78, 4}_2 ∧ b^{78, 4}_1 ∧ -b^{78, 4}_0) c in CNF: c -b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ p_234 ∨ b^{78, 4}_2 c -b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ p_234 ∨ b^{78, 4}_1 c -b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ p_234 ∨ -b^{78, 4}_0 c in DIMACS: -18470 18471 -18472 234 18473 0 -18470 18471 -18472 234 18474 0 -18470 18471 -18472 234 -18475 0 c -2-1 --> break c ( b^{78, 3}_2 ∧ b^{78, 3}_1 ∧ -b^{78, 3}_0 ∧ -p_234) -> break c in CNF: c -b^{78, 3}_2 ∨ -b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ p_234 ∨ break c in DIMACS: -18470 -18471 18472 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 3}_2 ∧ -b^{78, 3}_1 ∧ -b^{78, 3}_0 ∧ true) c in CNF: c -b^{78, 3}_2 ∨ b^{78, 3}_1 ∨ b^{78, 3}_0 ∨ false c in DIMACS: -18470 18471 18472 0 c 3 does not represent an automaton state. c -(-b^{78, 3}_2 ∧ b^{78, 3}_1 ∧ b^{78, 3}_0 ∧ true) c in CNF: c b^{78, 3}_2 ∨ -b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ false c in DIMACS: 18470 -18471 -18472 0 c -3 does not represent an automaton state. c -( b^{78, 3}_2 ∧ b^{78, 3}_1 ∧ b^{78, 3}_0 ∧ true) c in CNF: c -b^{78, 3}_2 ∨ -b^{78, 3}_1 ∨ -b^{78, 3}_0 ∨ false c in DIMACS: -18470 -18471 -18472 0 c i = 4 c -2+1 --> -1 c ( b^{78, 4}_2 ∧ b^{78, 4}_1 ∧ -b^{78, 4}_0 ∧ p_312) -> ( b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ b^{78, 5}_0) c in CNF: c -b^{78, 4}_2 ∨ -b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ -p_312 ∨ b^{78, 5}_2 c -b^{78, 4}_2 ∨ -b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ -p_312 ∨ -b^{78, 5}_1 c -b^{78, 4}_2 ∨ -b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ -p_312 ∨ b^{78, 5}_0 c in DIMACS: -18473 -18474 18475 -312 18476 0 -18473 -18474 18475 -312 -18477 0 -18473 -18474 18475 -312 18478 0 c -1+1 --> 0 c ( b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ b^{78, 4}_0 ∧ p_312) -> (-b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ -b^{78, 5}_0) c in CNF: c -b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ -p_312 ∨ -b^{78, 5}_2 c -b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ -p_312 ∨ -b^{78, 5}_1 c -b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ -p_312 ∨ -b^{78, 5}_0 c in DIMACS: -18473 18474 -18475 -312 -18476 0 -18473 18474 -18475 -312 -18477 0 -18473 18474 -18475 -312 -18478 0 c 0+1 --> 1 c (-b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ -b^{78, 4}_0 ∧ p_312) -> (-b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ b^{78, 5}_0) c in CNF: c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ -p_312 ∨ -b^{78, 5}_2 c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ -p_312 ∨ -b^{78, 5}_1 c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ -p_312 ∨ b^{78, 5}_0 c in DIMACS: 18473 18474 18475 -312 -18476 0 18473 18474 18475 -312 -18477 0 18473 18474 18475 -312 18478 0 c 1+1 --> 2 c (-b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ b^{78, 4}_0 ∧ p_312) -> (-b^{78, 5}_2 ∧ b^{78, 5}_1 ∧ -b^{78, 5}_0) c in CNF: c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ -p_312 ∨ -b^{78, 5}_2 c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ -p_312 ∨ b^{78, 5}_1 c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ -p_312 ∨ -b^{78, 5}_0 c in DIMACS: 18473 18474 -18475 -312 -18476 0 18473 18474 -18475 -312 18477 0 18473 18474 -18475 -312 -18478 0 c 2+1 --> break c (-b^{78, 4}_2 ∧ b^{78, 4}_1 ∧ -b^{78, 4}_0 ∧ p_312) -> break c in CNF: c b^{78, 4}_2 ∨ -b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ -p_312 ∨ break c in DIMACS: 18473 -18474 18475 -312 1162 0 c 2-1 --> 1 c (-b^{78, 4}_2 ∧ b^{78, 4}_1 ∧ -b^{78, 4}_0 ∧ -p_312) -> (-b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ b^{78, 5}_0) c in CNF: c b^{78, 4}_2 ∨ -b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ p_312 ∨ -b^{78, 5}_2 c b^{78, 4}_2 ∨ -b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ p_312 ∨ -b^{78, 5}_1 c b^{78, 4}_2 ∨ -b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ p_312 ∨ b^{78, 5}_0 c in DIMACS: 18473 -18474 18475 312 -18476 0 18473 -18474 18475 312 -18477 0 18473 -18474 18475 312 18478 0 c 1-1 --> 0 c (-b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ b^{78, 4}_0 ∧ -p_312) -> (-b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ -b^{78, 5}_0) c in CNF: c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ p_312 ∨ -b^{78, 5}_2 c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ p_312 ∨ -b^{78, 5}_1 c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ p_312 ∨ -b^{78, 5}_0 c in DIMACS: 18473 18474 -18475 312 -18476 0 18473 18474 -18475 312 -18477 0 18473 18474 -18475 312 -18478 0 c 0-1 --> -1 c (-b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ -b^{78, 4}_0 ∧ -p_312) -> ( b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ b^{78, 5}_0) c in CNF: c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ p_312 ∨ b^{78, 5}_2 c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ p_312 ∨ -b^{78, 5}_1 c b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ p_312 ∨ b^{78, 5}_0 c in DIMACS: 18473 18474 18475 312 18476 0 18473 18474 18475 312 -18477 0 18473 18474 18475 312 18478 0 c -1-1 --> -2 c ( b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ b^{78, 4}_0 ∧ -p_312) -> ( b^{78, 5}_2 ∧ b^{78, 5}_1 ∧ -b^{78, 5}_0) c in CNF: c -b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ p_312 ∨ b^{78, 5}_2 c -b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ p_312 ∨ b^{78, 5}_1 c -b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ p_312 ∨ -b^{78, 5}_0 c in DIMACS: -18473 18474 -18475 312 18476 0 -18473 18474 -18475 312 18477 0 -18473 18474 -18475 312 -18478 0 c -2-1 --> break c ( b^{78, 4}_2 ∧ b^{78, 4}_1 ∧ -b^{78, 4}_0 ∧ -p_312) -> break c in CNF: c -b^{78, 4}_2 ∨ -b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ p_312 ∨ break c in DIMACS: -18473 -18474 18475 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 4}_2 ∧ -b^{78, 4}_1 ∧ -b^{78, 4}_0 ∧ true) c in CNF: c -b^{78, 4}_2 ∨ b^{78, 4}_1 ∨ b^{78, 4}_0 ∨ false c in DIMACS: -18473 18474 18475 0 c 3 does not represent an automaton state. c -(-b^{78, 4}_2 ∧ b^{78, 4}_1 ∧ b^{78, 4}_0 ∧ true) c in CNF: c b^{78, 4}_2 ∨ -b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ false c in DIMACS: 18473 -18474 -18475 0 c -3 does not represent an automaton state. c -( b^{78, 4}_2 ∧ b^{78, 4}_1 ∧ b^{78, 4}_0 ∧ true) c in CNF: c -b^{78, 4}_2 ∨ -b^{78, 4}_1 ∨ -b^{78, 4}_0 ∨ false c in DIMACS: -18473 -18474 -18475 0 c i = 5 c -2+1 --> -1 c ( b^{78, 5}_2 ∧ b^{78, 5}_1 ∧ -b^{78, 5}_0 ∧ p_390) -> ( b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ b^{78, 6}_0) c in CNF: c -b^{78, 5}_2 ∨ -b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ -p_390 ∨ b^{78, 6}_2 c -b^{78, 5}_2 ∨ -b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ -p_390 ∨ -b^{78, 6}_1 c -b^{78, 5}_2 ∨ -b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ -p_390 ∨ b^{78, 6}_0 c in DIMACS: -18476 -18477 18478 -390 18479 0 -18476 -18477 18478 -390 -18480 0 -18476 -18477 18478 -390 18481 0 c -1+1 --> 0 c ( b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ b^{78, 5}_0 ∧ p_390) -> (-b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ -b^{78, 6}_0) c in CNF: c -b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ -p_390 ∨ -b^{78, 6}_2 c -b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ -p_390 ∨ -b^{78, 6}_1 c -b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ -p_390 ∨ -b^{78, 6}_0 c in DIMACS: -18476 18477 -18478 -390 -18479 0 -18476 18477 -18478 -390 -18480 0 -18476 18477 -18478 -390 -18481 0 c 0+1 --> 1 c (-b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ -b^{78, 5}_0 ∧ p_390) -> (-b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ b^{78, 6}_0) c in CNF: c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ -p_390 ∨ -b^{78, 6}_2 c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ -p_390 ∨ -b^{78, 6}_1 c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ -p_390 ∨ b^{78, 6}_0 c in DIMACS: 18476 18477 18478 -390 -18479 0 18476 18477 18478 -390 -18480 0 18476 18477 18478 -390 18481 0 c 1+1 --> 2 c (-b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ b^{78, 5}_0 ∧ p_390) -> (-b^{78, 6}_2 ∧ b^{78, 6}_1 ∧ -b^{78, 6}_0) c in CNF: c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ -p_390 ∨ -b^{78, 6}_2 c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ -p_390 ∨ b^{78, 6}_1 c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ -p_390 ∨ -b^{78, 6}_0 c in DIMACS: 18476 18477 -18478 -390 -18479 0 18476 18477 -18478 -390 18480 0 18476 18477 -18478 -390 -18481 0 c 2+1 --> break c (-b^{78, 5}_2 ∧ b^{78, 5}_1 ∧ -b^{78, 5}_0 ∧ p_390) -> break c in CNF: c b^{78, 5}_2 ∨ -b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ -p_390 ∨ break c in DIMACS: 18476 -18477 18478 -390 1162 0 c 2-1 --> 1 c (-b^{78, 5}_2 ∧ b^{78, 5}_1 ∧ -b^{78, 5}_0 ∧ -p_390) -> (-b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ b^{78, 6}_0) c in CNF: c b^{78, 5}_2 ∨ -b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ p_390 ∨ -b^{78, 6}_2 c b^{78, 5}_2 ∨ -b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ p_390 ∨ -b^{78, 6}_1 c b^{78, 5}_2 ∨ -b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ p_390 ∨ b^{78, 6}_0 c in DIMACS: 18476 -18477 18478 390 -18479 0 18476 -18477 18478 390 -18480 0 18476 -18477 18478 390 18481 0 c 1-1 --> 0 c (-b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ b^{78, 5}_0 ∧ -p_390) -> (-b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ -b^{78, 6}_0) c in CNF: c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ p_390 ∨ -b^{78, 6}_2 c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ p_390 ∨ -b^{78, 6}_1 c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ p_390 ∨ -b^{78, 6}_0 c in DIMACS: 18476 18477 -18478 390 -18479 0 18476 18477 -18478 390 -18480 0 18476 18477 -18478 390 -18481 0 c 0-1 --> -1 c (-b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ -b^{78, 5}_0 ∧ -p_390) -> ( b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ b^{78, 6}_0) c in CNF: c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ p_390 ∨ b^{78, 6}_2 c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ p_390 ∨ -b^{78, 6}_1 c b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ p_390 ∨ b^{78, 6}_0 c in DIMACS: 18476 18477 18478 390 18479 0 18476 18477 18478 390 -18480 0 18476 18477 18478 390 18481 0 c -1-1 --> -2 c ( b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ b^{78, 5}_0 ∧ -p_390) -> ( b^{78, 6}_2 ∧ b^{78, 6}_1 ∧ -b^{78, 6}_0) c in CNF: c -b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ p_390 ∨ b^{78, 6}_2 c -b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ p_390 ∨ b^{78, 6}_1 c -b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ p_390 ∨ -b^{78, 6}_0 c in DIMACS: -18476 18477 -18478 390 18479 0 -18476 18477 -18478 390 18480 0 -18476 18477 -18478 390 -18481 0 c -2-1 --> break c ( b^{78, 5}_2 ∧ b^{78, 5}_1 ∧ -b^{78, 5}_0 ∧ -p_390) -> break c in CNF: c -b^{78, 5}_2 ∨ -b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ p_390 ∨ break c in DIMACS: -18476 -18477 18478 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 5}_2 ∧ -b^{78, 5}_1 ∧ -b^{78, 5}_0 ∧ true) c in CNF: c -b^{78, 5}_2 ∨ b^{78, 5}_1 ∨ b^{78, 5}_0 ∨ false c in DIMACS: -18476 18477 18478 0 c 3 does not represent an automaton state. c -(-b^{78, 5}_2 ∧ b^{78, 5}_1 ∧ b^{78, 5}_0 ∧ true) c in CNF: c b^{78, 5}_2 ∨ -b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ false c in DIMACS: 18476 -18477 -18478 0 c -3 does not represent an automaton state. c -( b^{78, 5}_2 ∧ b^{78, 5}_1 ∧ b^{78, 5}_0 ∧ true) c in CNF: c -b^{78, 5}_2 ∨ -b^{78, 5}_1 ∨ -b^{78, 5}_0 ∨ false c in DIMACS: -18476 -18477 -18478 0 c i = 6 c -2+1 --> -1 c ( b^{78, 6}_2 ∧ b^{78, 6}_1 ∧ -b^{78, 6}_0 ∧ p_468) -> ( b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ b^{78, 7}_0) c in CNF: c -b^{78, 6}_2 ∨ -b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ -p_468 ∨ b^{78, 7}_2 c -b^{78, 6}_2 ∨ -b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ -p_468 ∨ -b^{78, 7}_1 c -b^{78, 6}_2 ∨ -b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ -p_468 ∨ b^{78, 7}_0 c in DIMACS: -18479 -18480 18481 -468 18482 0 -18479 -18480 18481 -468 -18483 0 -18479 -18480 18481 -468 18484 0 c -1+1 --> 0 c ( b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ b^{78, 6}_0 ∧ p_468) -> (-b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ -b^{78, 7}_0) c in CNF: c -b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ -p_468 ∨ -b^{78, 7}_2 c -b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ -p_468 ∨ -b^{78, 7}_1 c -b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ -p_468 ∨ -b^{78, 7}_0 c in DIMACS: -18479 18480 -18481 -468 -18482 0 -18479 18480 -18481 -468 -18483 0 -18479 18480 -18481 -468 -18484 0 c 0+1 --> 1 c (-b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ -b^{78, 6}_0 ∧ p_468) -> (-b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ b^{78, 7}_0) c in CNF: c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ -p_468 ∨ -b^{78, 7}_2 c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ -p_468 ∨ -b^{78, 7}_1 c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ -p_468 ∨ b^{78, 7}_0 c in DIMACS: 18479 18480 18481 -468 -18482 0 18479 18480 18481 -468 -18483 0 18479 18480 18481 -468 18484 0 c 1+1 --> 2 c (-b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ b^{78, 6}_0 ∧ p_468) -> (-b^{78, 7}_2 ∧ b^{78, 7}_1 ∧ -b^{78, 7}_0) c in CNF: c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ -p_468 ∨ -b^{78, 7}_2 c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ -p_468 ∨ b^{78, 7}_1 c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ -p_468 ∨ -b^{78, 7}_0 c in DIMACS: 18479 18480 -18481 -468 -18482 0 18479 18480 -18481 -468 18483 0 18479 18480 -18481 -468 -18484 0 c 2+1 --> break c (-b^{78, 6}_2 ∧ b^{78, 6}_1 ∧ -b^{78, 6}_0 ∧ p_468) -> break c in CNF: c b^{78, 6}_2 ∨ -b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ -p_468 ∨ break c in DIMACS: 18479 -18480 18481 -468 1162 0 c 2-1 --> 1 c (-b^{78, 6}_2 ∧ b^{78, 6}_1 ∧ -b^{78, 6}_0 ∧ -p_468) -> (-b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ b^{78, 7}_0) c in CNF: c b^{78, 6}_2 ∨ -b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ p_468 ∨ -b^{78, 7}_2 c b^{78, 6}_2 ∨ -b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ p_468 ∨ -b^{78, 7}_1 c b^{78, 6}_2 ∨ -b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ p_468 ∨ b^{78, 7}_0 c in DIMACS: 18479 -18480 18481 468 -18482 0 18479 -18480 18481 468 -18483 0 18479 -18480 18481 468 18484 0 c 1-1 --> 0 c (-b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ b^{78, 6}_0 ∧ -p_468) -> (-b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ -b^{78, 7}_0) c in CNF: c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ p_468 ∨ -b^{78, 7}_2 c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ p_468 ∨ -b^{78, 7}_1 c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ p_468 ∨ -b^{78, 7}_0 c in DIMACS: 18479 18480 -18481 468 -18482 0 18479 18480 -18481 468 -18483 0 18479 18480 -18481 468 -18484 0 c 0-1 --> -1 c (-b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ -b^{78, 6}_0 ∧ -p_468) -> ( b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ b^{78, 7}_0) c in CNF: c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ p_468 ∨ b^{78, 7}_2 c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ p_468 ∨ -b^{78, 7}_1 c b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ p_468 ∨ b^{78, 7}_0 c in DIMACS: 18479 18480 18481 468 18482 0 18479 18480 18481 468 -18483 0 18479 18480 18481 468 18484 0 c -1-1 --> -2 c ( b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ b^{78, 6}_0 ∧ -p_468) -> ( b^{78, 7}_2 ∧ b^{78, 7}_1 ∧ -b^{78, 7}_0) c in CNF: c -b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ p_468 ∨ b^{78, 7}_2 c -b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ p_468 ∨ b^{78, 7}_1 c -b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ p_468 ∨ -b^{78, 7}_0 c in DIMACS: -18479 18480 -18481 468 18482 0 -18479 18480 -18481 468 18483 0 -18479 18480 -18481 468 -18484 0 c -2-1 --> break c ( b^{78, 6}_2 ∧ b^{78, 6}_1 ∧ -b^{78, 6}_0 ∧ -p_468) -> break c in CNF: c -b^{78, 6}_2 ∨ -b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ p_468 ∨ break c in DIMACS: -18479 -18480 18481 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 6}_2 ∧ -b^{78, 6}_1 ∧ -b^{78, 6}_0 ∧ true) c in CNF: c -b^{78, 6}_2 ∨ b^{78, 6}_1 ∨ b^{78, 6}_0 ∨ false c in DIMACS: -18479 18480 18481 0 c 3 does not represent an automaton state. c -(-b^{78, 6}_2 ∧ b^{78, 6}_1 ∧ b^{78, 6}_0 ∧ true) c in CNF: c b^{78, 6}_2 ∨ -b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ false c in DIMACS: 18479 -18480 -18481 0 c -3 does not represent an automaton state. c -( b^{78, 6}_2 ∧ b^{78, 6}_1 ∧ b^{78, 6}_0 ∧ true) c in CNF: c -b^{78, 6}_2 ∨ -b^{78, 6}_1 ∨ -b^{78, 6}_0 ∨ false c in DIMACS: -18479 -18480 -18481 0 c i = 7 c -2+1 --> -1 c ( b^{78, 7}_2 ∧ b^{78, 7}_1 ∧ -b^{78, 7}_0 ∧ p_546) -> ( b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ b^{78, 8}_0) c in CNF: c -b^{78, 7}_2 ∨ -b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ -p_546 ∨ b^{78, 8}_2 c -b^{78, 7}_2 ∨ -b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ -p_546 ∨ -b^{78, 8}_1 c -b^{78, 7}_2 ∨ -b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ -p_546 ∨ b^{78, 8}_0 c in DIMACS: -18482 -18483 18484 -546 18485 0 -18482 -18483 18484 -546 -18486 0 -18482 -18483 18484 -546 18487 0 c -1+1 --> 0 c ( b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ b^{78, 7}_0 ∧ p_546) -> (-b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ -b^{78, 8}_0) c in CNF: c -b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ -p_546 ∨ -b^{78, 8}_2 c -b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ -p_546 ∨ -b^{78, 8}_1 c -b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ -p_546 ∨ -b^{78, 8}_0 c in DIMACS: -18482 18483 -18484 -546 -18485 0 -18482 18483 -18484 -546 -18486 0 -18482 18483 -18484 -546 -18487 0 c 0+1 --> 1 c (-b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ -b^{78, 7}_0 ∧ p_546) -> (-b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ b^{78, 8}_0) c in CNF: c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ -p_546 ∨ -b^{78, 8}_2 c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ -p_546 ∨ -b^{78, 8}_1 c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ -p_546 ∨ b^{78, 8}_0 c in DIMACS: 18482 18483 18484 -546 -18485 0 18482 18483 18484 -546 -18486 0 18482 18483 18484 -546 18487 0 c 1+1 --> 2 c (-b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ b^{78, 7}_0 ∧ p_546) -> (-b^{78, 8}_2 ∧ b^{78, 8}_1 ∧ -b^{78, 8}_0) c in CNF: c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ -p_546 ∨ -b^{78, 8}_2 c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ -p_546 ∨ b^{78, 8}_1 c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ -p_546 ∨ -b^{78, 8}_0 c in DIMACS: 18482 18483 -18484 -546 -18485 0 18482 18483 -18484 -546 18486 0 18482 18483 -18484 -546 -18487 0 c 2+1 --> break c (-b^{78, 7}_2 ∧ b^{78, 7}_1 ∧ -b^{78, 7}_0 ∧ p_546) -> break c in CNF: c b^{78, 7}_2 ∨ -b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ -p_546 ∨ break c in DIMACS: 18482 -18483 18484 -546 1162 0 c 2-1 --> 1 c (-b^{78, 7}_2 ∧ b^{78, 7}_1 ∧ -b^{78, 7}_0 ∧ -p_546) -> (-b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ b^{78, 8}_0) c in CNF: c b^{78, 7}_2 ∨ -b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ p_546 ∨ -b^{78, 8}_2 c b^{78, 7}_2 ∨ -b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ p_546 ∨ -b^{78, 8}_1 c b^{78, 7}_2 ∨ -b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ p_546 ∨ b^{78, 8}_0 c in DIMACS: 18482 -18483 18484 546 -18485 0 18482 -18483 18484 546 -18486 0 18482 -18483 18484 546 18487 0 c 1-1 --> 0 c (-b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ b^{78, 7}_0 ∧ -p_546) -> (-b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ -b^{78, 8}_0) c in CNF: c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ p_546 ∨ -b^{78, 8}_2 c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ p_546 ∨ -b^{78, 8}_1 c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ p_546 ∨ -b^{78, 8}_0 c in DIMACS: 18482 18483 -18484 546 -18485 0 18482 18483 -18484 546 -18486 0 18482 18483 -18484 546 -18487 0 c 0-1 --> -1 c (-b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ -b^{78, 7}_0 ∧ -p_546) -> ( b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ b^{78, 8}_0) c in CNF: c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ p_546 ∨ b^{78, 8}_2 c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ p_546 ∨ -b^{78, 8}_1 c b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ p_546 ∨ b^{78, 8}_0 c in DIMACS: 18482 18483 18484 546 18485 0 18482 18483 18484 546 -18486 0 18482 18483 18484 546 18487 0 c -1-1 --> -2 c ( b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ b^{78, 7}_0 ∧ -p_546) -> ( b^{78, 8}_2 ∧ b^{78, 8}_1 ∧ -b^{78, 8}_0) c in CNF: c -b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ p_546 ∨ b^{78, 8}_2 c -b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ p_546 ∨ b^{78, 8}_1 c -b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ p_546 ∨ -b^{78, 8}_0 c in DIMACS: -18482 18483 -18484 546 18485 0 -18482 18483 -18484 546 18486 0 -18482 18483 -18484 546 -18487 0 c -2-1 --> break c ( b^{78, 7}_2 ∧ b^{78, 7}_1 ∧ -b^{78, 7}_0 ∧ -p_546) -> break c in CNF: c -b^{78, 7}_2 ∨ -b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ p_546 ∨ break c in DIMACS: -18482 -18483 18484 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 7}_2 ∧ -b^{78, 7}_1 ∧ -b^{78, 7}_0 ∧ true) c in CNF: c -b^{78, 7}_2 ∨ b^{78, 7}_1 ∨ b^{78, 7}_0 ∨ false c in DIMACS: -18482 18483 18484 0 c 3 does not represent an automaton state. c -(-b^{78, 7}_2 ∧ b^{78, 7}_1 ∧ b^{78, 7}_0 ∧ true) c in CNF: c b^{78, 7}_2 ∨ -b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ false c in DIMACS: 18482 -18483 -18484 0 c -3 does not represent an automaton state. c -( b^{78, 7}_2 ∧ b^{78, 7}_1 ∧ b^{78, 7}_0 ∧ true) c in CNF: c -b^{78, 7}_2 ∨ -b^{78, 7}_1 ∨ -b^{78, 7}_0 ∨ false c in DIMACS: -18482 -18483 -18484 0 c i = 8 c -2+1 --> -1 c ( b^{78, 8}_2 ∧ b^{78, 8}_1 ∧ -b^{78, 8}_0 ∧ p_624) -> ( b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ b^{78, 9}_0) c in CNF: c -b^{78, 8}_2 ∨ -b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ -p_624 ∨ b^{78, 9}_2 c -b^{78, 8}_2 ∨ -b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ -p_624 ∨ -b^{78, 9}_1 c -b^{78, 8}_2 ∨ -b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ -p_624 ∨ b^{78, 9}_0 c in DIMACS: -18485 -18486 18487 -624 18488 0 -18485 -18486 18487 -624 -18489 0 -18485 -18486 18487 -624 18490 0 c -1+1 --> 0 c ( b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ b^{78, 8}_0 ∧ p_624) -> (-b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ -b^{78, 9}_0) c in CNF: c -b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ -p_624 ∨ -b^{78, 9}_2 c -b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ -p_624 ∨ -b^{78, 9}_1 c -b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ -p_624 ∨ -b^{78, 9}_0 c in DIMACS: -18485 18486 -18487 -624 -18488 0 -18485 18486 -18487 -624 -18489 0 -18485 18486 -18487 -624 -18490 0 c 0+1 --> 1 c (-b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ -b^{78, 8}_0 ∧ p_624) -> (-b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ b^{78, 9}_0) c in CNF: c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ -p_624 ∨ -b^{78, 9}_2 c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ -p_624 ∨ -b^{78, 9}_1 c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ -p_624 ∨ b^{78, 9}_0 c in DIMACS: 18485 18486 18487 -624 -18488 0 18485 18486 18487 -624 -18489 0 18485 18486 18487 -624 18490 0 c 1+1 --> 2 c (-b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ b^{78, 8}_0 ∧ p_624) -> (-b^{78, 9}_2 ∧ b^{78, 9}_1 ∧ -b^{78, 9}_0) c in CNF: c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ -p_624 ∨ -b^{78, 9}_2 c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ -p_624 ∨ b^{78, 9}_1 c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ -p_624 ∨ -b^{78, 9}_0 c in DIMACS: 18485 18486 -18487 -624 -18488 0 18485 18486 -18487 -624 18489 0 18485 18486 -18487 -624 -18490 0 c 2+1 --> break c (-b^{78, 8}_2 ∧ b^{78, 8}_1 ∧ -b^{78, 8}_0 ∧ p_624) -> break c in CNF: c b^{78, 8}_2 ∨ -b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ -p_624 ∨ break c in DIMACS: 18485 -18486 18487 -624 1162 0 c 2-1 --> 1 c (-b^{78, 8}_2 ∧ b^{78, 8}_1 ∧ -b^{78, 8}_0 ∧ -p_624) -> (-b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ b^{78, 9}_0) c in CNF: c b^{78, 8}_2 ∨ -b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ p_624 ∨ -b^{78, 9}_2 c b^{78, 8}_2 ∨ -b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ p_624 ∨ -b^{78, 9}_1 c b^{78, 8}_2 ∨ -b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ p_624 ∨ b^{78, 9}_0 c in DIMACS: 18485 -18486 18487 624 -18488 0 18485 -18486 18487 624 -18489 0 18485 -18486 18487 624 18490 0 c 1-1 --> 0 c (-b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ b^{78, 8}_0 ∧ -p_624) -> (-b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ -b^{78, 9}_0) c in CNF: c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ p_624 ∨ -b^{78, 9}_2 c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ p_624 ∨ -b^{78, 9}_1 c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ p_624 ∨ -b^{78, 9}_0 c in DIMACS: 18485 18486 -18487 624 -18488 0 18485 18486 -18487 624 -18489 0 18485 18486 -18487 624 -18490 0 c 0-1 --> -1 c (-b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ -b^{78, 8}_0 ∧ -p_624) -> ( b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ b^{78, 9}_0) c in CNF: c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ p_624 ∨ b^{78, 9}_2 c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ p_624 ∨ -b^{78, 9}_1 c b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ p_624 ∨ b^{78, 9}_0 c in DIMACS: 18485 18486 18487 624 18488 0 18485 18486 18487 624 -18489 0 18485 18486 18487 624 18490 0 c -1-1 --> -2 c ( b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ b^{78, 8}_0 ∧ -p_624) -> ( b^{78, 9}_2 ∧ b^{78, 9}_1 ∧ -b^{78, 9}_0) c in CNF: c -b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ p_624 ∨ b^{78, 9}_2 c -b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ p_624 ∨ b^{78, 9}_1 c -b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ p_624 ∨ -b^{78, 9}_0 c in DIMACS: -18485 18486 -18487 624 18488 0 -18485 18486 -18487 624 18489 0 -18485 18486 -18487 624 -18490 0 c -2-1 --> break c ( b^{78, 8}_2 ∧ b^{78, 8}_1 ∧ -b^{78, 8}_0 ∧ -p_624) -> break c in CNF: c -b^{78, 8}_2 ∨ -b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ p_624 ∨ break c in DIMACS: -18485 -18486 18487 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 8}_2 ∧ -b^{78, 8}_1 ∧ -b^{78, 8}_0 ∧ true) c in CNF: c -b^{78, 8}_2 ∨ b^{78, 8}_1 ∨ b^{78, 8}_0 ∨ false c in DIMACS: -18485 18486 18487 0 c 3 does not represent an automaton state. c -(-b^{78, 8}_2 ∧ b^{78, 8}_1 ∧ b^{78, 8}_0 ∧ true) c in CNF: c b^{78, 8}_2 ∨ -b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ false c in DIMACS: 18485 -18486 -18487 0 c -3 does not represent an automaton state. c -( b^{78, 8}_2 ∧ b^{78, 8}_1 ∧ b^{78, 8}_0 ∧ true) c in CNF: c -b^{78, 8}_2 ∨ -b^{78, 8}_1 ∨ -b^{78, 8}_0 ∨ false c in DIMACS: -18485 -18486 -18487 0 c i = 9 c -2+1 --> -1 c ( b^{78, 9}_2 ∧ b^{78, 9}_1 ∧ -b^{78, 9}_0 ∧ p_702) -> ( b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ b^{78, 10}_0) c in CNF: c -b^{78, 9}_2 ∨ -b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ -p_702 ∨ b^{78, 10}_2 c -b^{78, 9}_2 ∨ -b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ -p_702 ∨ -b^{78, 10}_1 c -b^{78, 9}_2 ∨ -b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ -p_702 ∨ b^{78, 10}_0 c in DIMACS: -18488 -18489 18490 -702 18491 0 -18488 -18489 18490 -702 -18492 0 -18488 -18489 18490 -702 18493 0 c -1+1 --> 0 c ( b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ b^{78, 9}_0 ∧ p_702) -> (-b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ -b^{78, 10}_0) c in CNF: c -b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ -p_702 ∨ -b^{78, 10}_2 c -b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ -p_702 ∨ -b^{78, 10}_1 c -b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ -p_702 ∨ -b^{78, 10}_0 c in DIMACS: -18488 18489 -18490 -702 -18491 0 -18488 18489 -18490 -702 -18492 0 -18488 18489 -18490 -702 -18493 0 c 0+1 --> 1 c (-b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ -b^{78, 9}_0 ∧ p_702) -> (-b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ b^{78, 10}_0) c in CNF: c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ -p_702 ∨ -b^{78, 10}_2 c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ -p_702 ∨ -b^{78, 10}_1 c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ -p_702 ∨ b^{78, 10}_0 c in DIMACS: 18488 18489 18490 -702 -18491 0 18488 18489 18490 -702 -18492 0 18488 18489 18490 -702 18493 0 c 1+1 --> 2 c (-b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ b^{78, 9}_0 ∧ p_702) -> (-b^{78, 10}_2 ∧ b^{78, 10}_1 ∧ -b^{78, 10}_0) c in CNF: c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ -p_702 ∨ -b^{78, 10}_2 c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ -p_702 ∨ b^{78, 10}_1 c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ -p_702 ∨ -b^{78, 10}_0 c in DIMACS: 18488 18489 -18490 -702 -18491 0 18488 18489 -18490 -702 18492 0 18488 18489 -18490 -702 -18493 0 c 2+1 --> break c (-b^{78, 9}_2 ∧ b^{78, 9}_1 ∧ -b^{78, 9}_0 ∧ p_702) -> break c in CNF: c b^{78, 9}_2 ∨ -b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ -p_702 ∨ break c in DIMACS: 18488 -18489 18490 -702 1162 0 c 2-1 --> 1 c (-b^{78, 9}_2 ∧ b^{78, 9}_1 ∧ -b^{78, 9}_0 ∧ -p_702) -> (-b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ b^{78, 10}_0) c in CNF: c b^{78, 9}_2 ∨ -b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ p_702 ∨ -b^{78, 10}_2 c b^{78, 9}_2 ∨ -b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ p_702 ∨ -b^{78, 10}_1 c b^{78, 9}_2 ∨ -b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ p_702 ∨ b^{78, 10}_0 c in DIMACS: 18488 -18489 18490 702 -18491 0 18488 -18489 18490 702 -18492 0 18488 -18489 18490 702 18493 0 c 1-1 --> 0 c (-b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ b^{78, 9}_0 ∧ -p_702) -> (-b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ -b^{78, 10}_0) c in CNF: c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ p_702 ∨ -b^{78, 10}_2 c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ p_702 ∨ -b^{78, 10}_1 c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ p_702 ∨ -b^{78, 10}_0 c in DIMACS: 18488 18489 -18490 702 -18491 0 18488 18489 -18490 702 -18492 0 18488 18489 -18490 702 -18493 0 c 0-1 --> -1 c (-b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ -b^{78, 9}_0 ∧ -p_702) -> ( b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ b^{78, 10}_0) c in CNF: c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ p_702 ∨ b^{78, 10}_2 c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ p_702 ∨ -b^{78, 10}_1 c b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ p_702 ∨ b^{78, 10}_0 c in DIMACS: 18488 18489 18490 702 18491 0 18488 18489 18490 702 -18492 0 18488 18489 18490 702 18493 0 c -1-1 --> -2 c ( b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ b^{78, 9}_0 ∧ -p_702) -> ( b^{78, 10}_2 ∧ b^{78, 10}_1 ∧ -b^{78, 10}_0) c in CNF: c -b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ p_702 ∨ b^{78, 10}_2 c -b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ p_702 ∨ b^{78, 10}_1 c -b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ p_702 ∨ -b^{78, 10}_0 c in DIMACS: -18488 18489 -18490 702 18491 0 -18488 18489 -18490 702 18492 0 -18488 18489 -18490 702 -18493 0 c -2-1 --> break c ( b^{78, 9}_2 ∧ b^{78, 9}_1 ∧ -b^{78, 9}_0 ∧ -p_702) -> break c in CNF: c -b^{78, 9}_2 ∨ -b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ p_702 ∨ break c in DIMACS: -18488 -18489 18490 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 9}_2 ∧ -b^{78, 9}_1 ∧ -b^{78, 9}_0 ∧ true) c in CNF: c -b^{78, 9}_2 ∨ b^{78, 9}_1 ∨ b^{78, 9}_0 ∨ false c in DIMACS: -18488 18489 18490 0 c 3 does not represent an automaton state. c -(-b^{78, 9}_2 ∧ b^{78, 9}_1 ∧ b^{78, 9}_0 ∧ true) c in CNF: c b^{78, 9}_2 ∨ -b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ false c in DIMACS: 18488 -18489 -18490 0 c -3 does not represent an automaton state. c -( b^{78, 9}_2 ∧ b^{78, 9}_1 ∧ b^{78, 9}_0 ∧ true) c in CNF: c -b^{78, 9}_2 ∨ -b^{78, 9}_1 ∨ -b^{78, 9}_0 ∨ false c in DIMACS: -18488 -18489 -18490 0 c i = 10 c -2+1 --> -1 c ( b^{78, 10}_2 ∧ b^{78, 10}_1 ∧ -b^{78, 10}_0 ∧ p_780) -> ( b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ b^{78, 11}_0) c in CNF: c -b^{78, 10}_2 ∨ -b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ -p_780 ∨ b^{78, 11}_2 c -b^{78, 10}_2 ∨ -b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ -p_780 ∨ -b^{78, 11}_1 c -b^{78, 10}_2 ∨ -b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ -p_780 ∨ b^{78, 11}_0 c in DIMACS: -18491 -18492 18493 -780 18494 0 -18491 -18492 18493 -780 -18495 0 -18491 -18492 18493 -780 18496 0 c -1+1 --> 0 c ( b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ b^{78, 10}_0 ∧ p_780) -> (-b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ -b^{78, 11}_0) c in CNF: c -b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ -p_780 ∨ -b^{78, 11}_2 c -b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ -p_780 ∨ -b^{78, 11}_1 c -b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ -p_780 ∨ -b^{78, 11}_0 c in DIMACS: -18491 18492 -18493 -780 -18494 0 -18491 18492 -18493 -780 -18495 0 -18491 18492 -18493 -780 -18496 0 c 0+1 --> 1 c (-b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ -b^{78, 10}_0 ∧ p_780) -> (-b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ b^{78, 11}_0) c in CNF: c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ -p_780 ∨ -b^{78, 11}_2 c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ -p_780 ∨ -b^{78, 11}_1 c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ -p_780 ∨ b^{78, 11}_0 c in DIMACS: 18491 18492 18493 -780 -18494 0 18491 18492 18493 -780 -18495 0 18491 18492 18493 -780 18496 0 c 1+1 --> 2 c (-b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ b^{78, 10}_0 ∧ p_780) -> (-b^{78, 11}_2 ∧ b^{78, 11}_1 ∧ -b^{78, 11}_0) c in CNF: c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ -p_780 ∨ -b^{78, 11}_2 c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ -p_780 ∨ b^{78, 11}_1 c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ -p_780 ∨ -b^{78, 11}_0 c in DIMACS: 18491 18492 -18493 -780 -18494 0 18491 18492 -18493 -780 18495 0 18491 18492 -18493 -780 -18496 0 c 2+1 --> break c (-b^{78, 10}_2 ∧ b^{78, 10}_1 ∧ -b^{78, 10}_0 ∧ p_780) -> break c in CNF: c b^{78, 10}_2 ∨ -b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ -p_780 ∨ break c in DIMACS: 18491 -18492 18493 -780 1162 0 c 2-1 --> 1 c (-b^{78, 10}_2 ∧ b^{78, 10}_1 ∧ -b^{78, 10}_0 ∧ -p_780) -> (-b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ b^{78, 11}_0) c in CNF: c b^{78, 10}_2 ∨ -b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ p_780 ∨ -b^{78, 11}_2 c b^{78, 10}_2 ∨ -b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ p_780 ∨ -b^{78, 11}_1 c b^{78, 10}_2 ∨ -b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ p_780 ∨ b^{78, 11}_0 c in DIMACS: 18491 -18492 18493 780 -18494 0 18491 -18492 18493 780 -18495 0 18491 -18492 18493 780 18496 0 c 1-1 --> 0 c (-b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ b^{78, 10}_0 ∧ -p_780) -> (-b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ -b^{78, 11}_0) c in CNF: c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ p_780 ∨ -b^{78, 11}_2 c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ p_780 ∨ -b^{78, 11}_1 c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ p_780 ∨ -b^{78, 11}_0 c in DIMACS: 18491 18492 -18493 780 -18494 0 18491 18492 -18493 780 -18495 0 18491 18492 -18493 780 -18496 0 c 0-1 --> -1 c (-b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ -b^{78, 10}_0 ∧ -p_780) -> ( b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ b^{78, 11}_0) c in CNF: c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ p_780 ∨ b^{78, 11}_2 c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ p_780 ∨ -b^{78, 11}_1 c b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ p_780 ∨ b^{78, 11}_0 c in DIMACS: 18491 18492 18493 780 18494 0 18491 18492 18493 780 -18495 0 18491 18492 18493 780 18496 0 c -1-1 --> -2 c ( b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ b^{78, 10}_0 ∧ -p_780) -> ( b^{78, 11}_2 ∧ b^{78, 11}_1 ∧ -b^{78, 11}_0) c in CNF: c -b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ p_780 ∨ b^{78, 11}_2 c -b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ p_780 ∨ b^{78, 11}_1 c -b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ p_780 ∨ -b^{78, 11}_0 c in DIMACS: -18491 18492 -18493 780 18494 0 -18491 18492 -18493 780 18495 0 -18491 18492 -18493 780 -18496 0 c -2-1 --> break c ( b^{78, 10}_2 ∧ b^{78, 10}_1 ∧ -b^{78, 10}_0 ∧ -p_780) -> break c in CNF: c -b^{78, 10}_2 ∨ -b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ p_780 ∨ break c in DIMACS: -18491 -18492 18493 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 10}_2 ∧ -b^{78, 10}_1 ∧ -b^{78, 10}_0 ∧ true) c in CNF: c -b^{78, 10}_2 ∨ b^{78, 10}_1 ∨ b^{78, 10}_0 ∨ false c in DIMACS: -18491 18492 18493 0 c 3 does not represent an automaton state. c -(-b^{78, 10}_2 ∧ b^{78, 10}_1 ∧ b^{78, 10}_0 ∧ true) c in CNF: c b^{78, 10}_2 ∨ -b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ false c in DIMACS: 18491 -18492 -18493 0 c -3 does not represent an automaton state. c -( b^{78, 10}_2 ∧ b^{78, 10}_1 ∧ b^{78, 10}_0 ∧ true) c in CNF: c -b^{78, 10}_2 ∨ -b^{78, 10}_1 ∨ -b^{78, 10}_0 ∨ false c in DIMACS: -18491 -18492 -18493 0 c i = 11 c -2+1 --> -1 c ( b^{78, 11}_2 ∧ b^{78, 11}_1 ∧ -b^{78, 11}_0 ∧ p_858) -> ( b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ b^{78, 12}_0) c in CNF: c -b^{78, 11}_2 ∨ -b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ -p_858 ∨ b^{78, 12}_2 c -b^{78, 11}_2 ∨ -b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ -p_858 ∨ -b^{78, 12}_1 c -b^{78, 11}_2 ∨ -b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ -p_858 ∨ b^{78, 12}_0 c in DIMACS: -18494 -18495 18496 -858 18497 0 -18494 -18495 18496 -858 -18498 0 -18494 -18495 18496 -858 18499 0 c -1+1 --> 0 c ( b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ b^{78, 11}_0 ∧ p_858) -> (-b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ -b^{78, 12}_0) c in CNF: c -b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ -p_858 ∨ -b^{78, 12}_2 c -b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ -p_858 ∨ -b^{78, 12}_1 c -b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ -p_858 ∨ -b^{78, 12}_0 c in DIMACS: -18494 18495 -18496 -858 -18497 0 -18494 18495 -18496 -858 -18498 0 -18494 18495 -18496 -858 -18499 0 c 0+1 --> 1 c (-b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ -b^{78, 11}_0 ∧ p_858) -> (-b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ b^{78, 12}_0) c in CNF: c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ -p_858 ∨ -b^{78, 12}_2 c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ -p_858 ∨ -b^{78, 12}_1 c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ -p_858 ∨ b^{78, 12}_0 c in DIMACS: 18494 18495 18496 -858 -18497 0 18494 18495 18496 -858 -18498 0 18494 18495 18496 -858 18499 0 c 1+1 --> 2 c (-b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ b^{78, 11}_0 ∧ p_858) -> (-b^{78, 12}_2 ∧ b^{78, 12}_1 ∧ -b^{78, 12}_0) c in CNF: c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ -p_858 ∨ -b^{78, 12}_2 c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ -p_858 ∨ b^{78, 12}_1 c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ -p_858 ∨ -b^{78, 12}_0 c in DIMACS: 18494 18495 -18496 -858 -18497 0 18494 18495 -18496 -858 18498 0 18494 18495 -18496 -858 -18499 0 c 2+1 --> break c (-b^{78, 11}_2 ∧ b^{78, 11}_1 ∧ -b^{78, 11}_0 ∧ p_858) -> break c in CNF: c b^{78, 11}_2 ∨ -b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ -p_858 ∨ break c in DIMACS: 18494 -18495 18496 -858 1162 0 c 2-1 --> 1 c (-b^{78, 11}_2 ∧ b^{78, 11}_1 ∧ -b^{78, 11}_0 ∧ -p_858) -> (-b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ b^{78, 12}_0) c in CNF: c b^{78, 11}_2 ∨ -b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ p_858 ∨ -b^{78, 12}_2 c b^{78, 11}_2 ∨ -b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ p_858 ∨ -b^{78, 12}_1 c b^{78, 11}_2 ∨ -b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ p_858 ∨ b^{78, 12}_0 c in DIMACS: 18494 -18495 18496 858 -18497 0 18494 -18495 18496 858 -18498 0 18494 -18495 18496 858 18499 0 c 1-1 --> 0 c (-b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ b^{78, 11}_0 ∧ -p_858) -> (-b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ -b^{78, 12}_0) c in CNF: c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ p_858 ∨ -b^{78, 12}_2 c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ p_858 ∨ -b^{78, 12}_1 c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ p_858 ∨ -b^{78, 12}_0 c in DIMACS: 18494 18495 -18496 858 -18497 0 18494 18495 -18496 858 -18498 0 18494 18495 -18496 858 -18499 0 c 0-1 --> -1 c (-b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ -b^{78, 11}_0 ∧ -p_858) -> ( b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ b^{78, 12}_0) c in CNF: c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ p_858 ∨ b^{78, 12}_2 c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ p_858 ∨ -b^{78, 12}_1 c b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ p_858 ∨ b^{78, 12}_0 c in DIMACS: 18494 18495 18496 858 18497 0 18494 18495 18496 858 -18498 0 18494 18495 18496 858 18499 0 c -1-1 --> -2 c ( b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ b^{78, 11}_0 ∧ -p_858) -> ( b^{78, 12}_2 ∧ b^{78, 12}_1 ∧ -b^{78, 12}_0) c in CNF: c -b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ p_858 ∨ b^{78, 12}_2 c -b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ p_858 ∨ b^{78, 12}_1 c -b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ p_858 ∨ -b^{78, 12}_0 c in DIMACS: -18494 18495 -18496 858 18497 0 -18494 18495 -18496 858 18498 0 -18494 18495 -18496 858 -18499 0 c -2-1 --> break c ( b^{78, 11}_2 ∧ b^{78, 11}_1 ∧ -b^{78, 11}_0 ∧ -p_858) -> break c in CNF: c -b^{78, 11}_2 ∨ -b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ p_858 ∨ break c in DIMACS: -18494 -18495 18496 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 11}_2 ∧ -b^{78, 11}_1 ∧ -b^{78, 11}_0 ∧ true) c in CNF: c -b^{78, 11}_2 ∨ b^{78, 11}_1 ∨ b^{78, 11}_0 ∨ false c in DIMACS: -18494 18495 18496 0 c 3 does not represent an automaton state. c -(-b^{78, 11}_2 ∧ b^{78, 11}_1 ∧ b^{78, 11}_0 ∧ true) c in CNF: c b^{78, 11}_2 ∨ -b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ false c in DIMACS: 18494 -18495 -18496 0 c -3 does not represent an automaton state. c -( b^{78, 11}_2 ∧ b^{78, 11}_1 ∧ b^{78, 11}_0 ∧ true) c in CNF: c -b^{78, 11}_2 ∨ -b^{78, 11}_1 ∨ -b^{78, 11}_0 ∨ false c in DIMACS: -18494 -18495 -18496 0 c i = 12 c -2+1 --> -1 c ( b^{78, 12}_2 ∧ b^{78, 12}_1 ∧ -b^{78, 12}_0 ∧ p_936) -> ( b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ b^{78, 13}_0) c in CNF: c -b^{78, 12}_2 ∨ -b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ -p_936 ∨ b^{78, 13}_2 c -b^{78, 12}_2 ∨ -b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ -p_936 ∨ -b^{78, 13}_1 c -b^{78, 12}_2 ∨ -b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ -p_936 ∨ b^{78, 13}_0 c in DIMACS: -18497 -18498 18499 -936 18500 0 -18497 -18498 18499 -936 -18501 0 -18497 -18498 18499 -936 18502 0 c -1+1 --> 0 c ( b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ b^{78, 12}_0 ∧ p_936) -> (-b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ -b^{78, 13}_0) c in CNF: c -b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ -p_936 ∨ -b^{78, 13}_2 c -b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ -p_936 ∨ -b^{78, 13}_1 c -b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ -p_936 ∨ -b^{78, 13}_0 c in DIMACS: -18497 18498 -18499 -936 -18500 0 -18497 18498 -18499 -936 -18501 0 -18497 18498 -18499 -936 -18502 0 c 0+1 --> 1 c (-b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ -b^{78, 12}_0 ∧ p_936) -> (-b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ b^{78, 13}_0) c in CNF: c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ -p_936 ∨ -b^{78, 13}_2 c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ -p_936 ∨ -b^{78, 13}_1 c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ -p_936 ∨ b^{78, 13}_0 c in DIMACS: 18497 18498 18499 -936 -18500 0 18497 18498 18499 -936 -18501 0 18497 18498 18499 -936 18502 0 c 1+1 --> 2 c (-b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ b^{78, 12}_0 ∧ p_936) -> (-b^{78, 13}_2 ∧ b^{78, 13}_1 ∧ -b^{78, 13}_0) c in CNF: c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ -p_936 ∨ -b^{78, 13}_2 c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ -p_936 ∨ b^{78, 13}_1 c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ -p_936 ∨ -b^{78, 13}_0 c in DIMACS: 18497 18498 -18499 -936 -18500 0 18497 18498 -18499 -936 18501 0 18497 18498 -18499 -936 -18502 0 c 2+1 --> break c (-b^{78, 12}_2 ∧ b^{78, 12}_1 ∧ -b^{78, 12}_0 ∧ p_936) -> break c in CNF: c b^{78, 12}_2 ∨ -b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ -p_936 ∨ break c in DIMACS: 18497 -18498 18499 -936 1162 0 c 2-1 --> 1 c (-b^{78, 12}_2 ∧ b^{78, 12}_1 ∧ -b^{78, 12}_0 ∧ -p_936) -> (-b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ b^{78, 13}_0) c in CNF: c b^{78, 12}_2 ∨ -b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ p_936 ∨ -b^{78, 13}_2 c b^{78, 12}_2 ∨ -b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ p_936 ∨ -b^{78, 13}_1 c b^{78, 12}_2 ∨ -b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ p_936 ∨ b^{78, 13}_0 c in DIMACS: 18497 -18498 18499 936 -18500 0 18497 -18498 18499 936 -18501 0 18497 -18498 18499 936 18502 0 c 1-1 --> 0 c (-b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ b^{78, 12}_0 ∧ -p_936) -> (-b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ -b^{78, 13}_0) c in CNF: c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ p_936 ∨ -b^{78, 13}_2 c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ p_936 ∨ -b^{78, 13}_1 c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ p_936 ∨ -b^{78, 13}_0 c in DIMACS: 18497 18498 -18499 936 -18500 0 18497 18498 -18499 936 -18501 0 18497 18498 -18499 936 -18502 0 c 0-1 --> -1 c (-b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ -b^{78, 12}_0 ∧ -p_936) -> ( b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ b^{78, 13}_0) c in CNF: c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ p_936 ∨ b^{78, 13}_2 c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ p_936 ∨ -b^{78, 13}_1 c b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ p_936 ∨ b^{78, 13}_0 c in DIMACS: 18497 18498 18499 936 18500 0 18497 18498 18499 936 -18501 0 18497 18498 18499 936 18502 0 c -1-1 --> -2 c ( b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ b^{78, 12}_0 ∧ -p_936) -> ( b^{78, 13}_2 ∧ b^{78, 13}_1 ∧ -b^{78, 13}_0) c in CNF: c -b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ p_936 ∨ b^{78, 13}_2 c -b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ p_936 ∨ b^{78, 13}_1 c -b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ p_936 ∨ -b^{78, 13}_0 c in DIMACS: -18497 18498 -18499 936 18500 0 -18497 18498 -18499 936 18501 0 -18497 18498 -18499 936 -18502 0 c -2-1 --> break c ( b^{78, 12}_2 ∧ b^{78, 12}_1 ∧ -b^{78, 12}_0 ∧ -p_936) -> break c in CNF: c -b^{78, 12}_2 ∨ -b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ p_936 ∨ break c in DIMACS: -18497 -18498 18499 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 12}_2 ∧ -b^{78, 12}_1 ∧ -b^{78, 12}_0 ∧ true) c in CNF: c -b^{78, 12}_2 ∨ b^{78, 12}_1 ∨ b^{78, 12}_0 ∨ false c in DIMACS: -18497 18498 18499 0 c 3 does not represent an automaton state. c -(-b^{78, 12}_2 ∧ b^{78, 12}_1 ∧ b^{78, 12}_0 ∧ true) c in CNF: c b^{78, 12}_2 ∨ -b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ false c in DIMACS: 18497 -18498 -18499 0 c -3 does not represent an automaton state. c -( b^{78, 12}_2 ∧ b^{78, 12}_1 ∧ b^{78, 12}_0 ∧ true) c in CNF: c -b^{78, 12}_2 ∨ -b^{78, 12}_1 ∨ -b^{78, 12}_0 ∨ false c in DIMACS: -18497 -18498 -18499 0 c i = 13 c -2+1 --> -1 c ( b^{78, 13}_2 ∧ b^{78, 13}_1 ∧ -b^{78, 13}_0 ∧ p_1014) -> ( b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ b^{78, 14}_0) c in CNF: c -b^{78, 13}_2 ∨ -b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ -p_1014 ∨ b^{78, 14}_2 c -b^{78, 13}_2 ∨ -b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ -p_1014 ∨ -b^{78, 14}_1 c -b^{78, 13}_2 ∨ -b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ -p_1014 ∨ b^{78, 14}_0 c in DIMACS: -18500 -18501 18502 -1014 18503 0 -18500 -18501 18502 -1014 -18504 0 -18500 -18501 18502 -1014 18505 0 c -1+1 --> 0 c ( b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ b^{78, 13}_0 ∧ p_1014) -> (-b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ -b^{78, 14}_0) c in CNF: c -b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ -p_1014 ∨ -b^{78, 14}_2 c -b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ -p_1014 ∨ -b^{78, 14}_1 c -b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ -p_1014 ∨ -b^{78, 14}_0 c in DIMACS: -18500 18501 -18502 -1014 -18503 0 -18500 18501 -18502 -1014 -18504 0 -18500 18501 -18502 -1014 -18505 0 c 0+1 --> 1 c (-b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ -b^{78, 13}_0 ∧ p_1014) -> (-b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ b^{78, 14}_0) c in CNF: c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ -p_1014 ∨ -b^{78, 14}_2 c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ -p_1014 ∨ -b^{78, 14}_1 c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ -p_1014 ∨ b^{78, 14}_0 c in DIMACS: 18500 18501 18502 -1014 -18503 0 18500 18501 18502 -1014 -18504 0 18500 18501 18502 -1014 18505 0 c 1+1 --> 2 c (-b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ b^{78, 13}_0 ∧ p_1014) -> (-b^{78, 14}_2 ∧ b^{78, 14}_1 ∧ -b^{78, 14}_0) c in CNF: c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ -p_1014 ∨ -b^{78, 14}_2 c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ -p_1014 ∨ b^{78, 14}_1 c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ -p_1014 ∨ -b^{78, 14}_0 c in DIMACS: 18500 18501 -18502 -1014 -18503 0 18500 18501 -18502 -1014 18504 0 18500 18501 -18502 -1014 -18505 0 c 2+1 --> break c (-b^{78, 13}_2 ∧ b^{78, 13}_1 ∧ -b^{78, 13}_0 ∧ p_1014) -> break c in CNF: c b^{78, 13}_2 ∨ -b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ -p_1014 ∨ break c in DIMACS: 18500 -18501 18502 -1014 1162 0 c 2-1 --> 1 c (-b^{78, 13}_2 ∧ b^{78, 13}_1 ∧ -b^{78, 13}_0 ∧ -p_1014) -> (-b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ b^{78, 14}_0) c in CNF: c b^{78, 13}_2 ∨ -b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ p_1014 ∨ -b^{78, 14}_2 c b^{78, 13}_2 ∨ -b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ p_1014 ∨ -b^{78, 14}_1 c b^{78, 13}_2 ∨ -b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ p_1014 ∨ b^{78, 14}_0 c in DIMACS: 18500 -18501 18502 1014 -18503 0 18500 -18501 18502 1014 -18504 0 18500 -18501 18502 1014 18505 0 c 1-1 --> 0 c (-b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ b^{78, 13}_0 ∧ -p_1014) -> (-b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ -b^{78, 14}_0) c in CNF: c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ p_1014 ∨ -b^{78, 14}_2 c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ p_1014 ∨ -b^{78, 14}_1 c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ p_1014 ∨ -b^{78, 14}_0 c in DIMACS: 18500 18501 -18502 1014 -18503 0 18500 18501 -18502 1014 -18504 0 18500 18501 -18502 1014 -18505 0 c 0-1 --> -1 c (-b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ -b^{78, 13}_0 ∧ -p_1014) -> ( b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ b^{78, 14}_0) c in CNF: c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ p_1014 ∨ b^{78, 14}_2 c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ p_1014 ∨ -b^{78, 14}_1 c b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ p_1014 ∨ b^{78, 14}_0 c in DIMACS: 18500 18501 18502 1014 18503 0 18500 18501 18502 1014 -18504 0 18500 18501 18502 1014 18505 0 c -1-1 --> -2 c ( b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ b^{78, 13}_0 ∧ -p_1014) -> ( b^{78, 14}_2 ∧ b^{78, 14}_1 ∧ -b^{78, 14}_0) c in CNF: c -b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ p_1014 ∨ b^{78, 14}_2 c -b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ p_1014 ∨ b^{78, 14}_1 c -b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ p_1014 ∨ -b^{78, 14}_0 c in DIMACS: -18500 18501 -18502 1014 18503 0 -18500 18501 -18502 1014 18504 0 -18500 18501 -18502 1014 -18505 0 c -2-1 --> break c ( b^{78, 13}_2 ∧ b^{78, 13}_1 ∧ -b^{78, 13}_0 ∧ -p_1014) -> break c in CNF: c -b^{78, 13}_2 ∨ -b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ p_1014 ∨ break c in DIMACS: -18500 -18501 18502 1014 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 13}_2 ∧ -b^{78, 13}_1 ∧ -b^{78, 13}_0 ∧ true) c in CNF: c -b^{78, 13}_2 ∨ b^{78, 13}_1 ∨ b^{78, 13}_0 ∨ false c in DIMACS: -18500 18501 18502 0 c 3 does not represent an automaton state. c -(-b^{78, 13}_2 ∧ b^{78, 13}_1 ∧ b^{78, 13}_0 ∧ true) c in CNF: c b^{78, 13}_2 ∨ -b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ false c in DIMACS: 18500 -18501 -18502 0 c -3 does not represent an automaton state. c -( b^{78, 13}_2 ∧ b^{78, 13}_1 ∧ b^{78, 13}_0 ∧ true) c in CNF: c -b^{78, 13}_2 ∨ -b^{78, 13}_1 ∨ -b^{78, 13}_0 ∨ false c in DIMACS: -18500 -18501 -18502 0 c i = 14 c -2+1 --> -1 c ( b^{78, 14}_2 ∧ b^{78, 14}_1 ∧ -b^{78, 14}_0 ∧ p_1092) -> ( b^{78, 15}_2 ∧ -b^{78, 15}_1 ∧ b^{78, 15}_0) c in CNF: c -b^{78, 14}_2 ∨ -b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ -p_1092 ∨ b^{78, 15}_2 c -b^{78, 14}_2 ∨ -b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ -p_1092 ∨ -b^{78, 15}_1 c -b^{78, 14}_2 ∨ -b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ -p_1092 ∨ b^{78, 15}_0 c in DIMACS: -18503 -18504 18505 -1092 18506 0 -18503 -18504 18505 -1092 -18507 0 -18503 -18504 18505 -1092 18508 0 c -1+1 --> 0 c ( b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ b^{78, 14}_0 ∧ p_1092) -> (-b^{78, 15}_2 ∧ -b^{78, 15}_1 ∧ -b^{78, 15}_0) c in CNF: c -b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ -p_1092 ∨ -b^{78, 15}_2 c -b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ -p_1092 ∨ -b^{78, 15}_1 c -b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ -p_1092 ∨ -b^{78, 15}_0 c in DIMACS: -18503 18504 -18505 -1092 -18506 0 -18503 18504 -18505 -1092 -18507 0 -18503 18504 -18505 -1092 -18508 0 c 0+1 --> 1 c (-b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ -b^{78, 14}_0 ∧ p_1092) -> (-b^{78, 15}_2 ∧ -b^{78, 15}_1 ∧ b^{78, 15}_0) c in CNF: c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ -p_1092 ∨ -b^{78, 15}_2 c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ -p_1092 ∨ -b^{78, 15}_1 c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ -p_1092 ∨ b^{78, 15}_0 c in DIMACS: 18503 18504 18505 -1092 -18506 0 18503 18504 18505 -1092 -18507 0 18503 18504 18505 -1092 18508 0 c 1+1 --> 2 c (-b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ b^{78, 14}_0 ∧ p_1092) -> (-b^{78, 15}_2 ∧ b^{78, 15}_1 ∧ -b^{78, 15}_0) c in CNF: c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ -p_1092 ∨ -b^{78, 15}_2 c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ -p_1092 ∨ b^{78, 15}_1 c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ -p_1092 ∨ -b^{78, 15}_0 c in DIMACS: 18503 18504 -18505 -1092 -18506 0 18503 18504 -18505 -1092 18507 0 18503 18504 -18505 -1092 -18508 0 c 2+1 --> break c (-b^{78, 14}_2 ∧ b^{78, 14}_1 ∧ -b^{78, 14}_0 ∧ p_1092) -> break c in CNF: c b^{78, 14}_2 ∨ -b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ -p_1092 ∨ break c in DIMACS: 18503 -18504 18505 -1092 1162 0 c 2-1 --> 1 c (-b^{78, 14}_2 ∧ b^{78, 14}_1 ∧ -b^{78, 14}_0 ∧ -p_1092) -> (-b^{78, 15}_2 ∧ -b^{78, 15}_1 ∧ b^{78, 15}_0) c in CNF: c b^{78, 14}_2 ∨ -b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ p_1092 ∨ -b^{78, 15}_2 c b^{78, 14}_2 ∨ -b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ p_1092 ∨ -b^{78, 15}_1 c b^{78, 14}_2 ∨ -b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ p_1092 ∨ b^{78, 15}_0 c in DIMACS: 18503 -18504 18505 1092 -18506 0 18503 -18504 18505 1092 -18507 0 18503 -18504 18505 1092 18508 0 c 1-1 --> 0 c (-b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ b^{78, 14}_0 ∧ -p_1092) -> (-b^{78, 15}_2 ∧ -b^{78, 15}_1 ∧ -b^{78, 15}_0) c in CNF: c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ p_1092 ∨ -b^{78, 15}_2 c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ p_1092 ∨ -b^{78, 15}_1 c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ p_1092 ∨ -b^{78, 15}_0 c in DIMACS: 18503 18504 -18505 1092 -18506 0 18503 18504 -18505 1092 -18507 0 18503 18504 -18505 1092 -18508 0 c 0-1 --> -1 c (-b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ -b^{78, 14}_0 ∧ -p_1092) -> ( b^{78, 15}_2 ∧ -b^{78, 15}_1 ∧ b^{78, 15}_0) c in CNF: c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ p_1092 ∨ b^{78, 15}_2 c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ p_1092 ∨ -b^{78, 15}_1 c b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ p_1092 ∨ b^{78, 15}_0 c in DIMACS: 18503 18504 18505 1092 18506 0 18503 18504 18505 1092 -18507 0 18503 18504 18505 1092 18508 0 c -1-1 --> -2 c ( b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ b^{78, 14}_0 ∧ -p_1092) -> ( b^{78, 15}_2 ∧ b^{78, 15}_1 ∧ -b^{78, 15}_0) c in CNF: c -b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ p_1092 ∨ b^{78, 15}_2 c -b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ p_1092 ∨ b^{78, 15}_1 c -b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ p_1092 ∨ -b^{78, 15}_0 c in DIMACS: -18503 18504 -18505 1092 18506 0 -18503 18504 -18505 1092 18507 0 -18503 18504 -18505 1092 -18508 0 c -2-1 --> break c ( b^{78, 14}_2 ∧ b^{78, 14}_1 ∧ -b^{78, 14}_0 ∧ -p_1092) -> break c in CNF: c -b^{78, 14}_2 ∨ -b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ p_1092 ∨ break c in DIMACS: -18503 -18504 18505 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{78, 14}_2 ∧ -b^{78, 14}_1 ∧ -b^{78, 14}_0 ∧ true) c in CNF: c -b^{78, 14}_2 ∨ b^{78, 14}_1 ∨ b^{78, 14}_0 ∨ false c in DIMACS: -18503 18504 18505 0 c 3 does not represent an automaton state. c -(-b^{78, 14}_2 ∧ b^{78, 14}_1 ∧ b^{78, 14}_0 ∧ true) c in CNF: c b^{78, 14}_2 ∨ -b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ false c in DIMACS: 18503 -18504 -18505 0 c -3 does not represent an automaton state. c -( b^{78, 14}_2 ∧ b^{78, 14}_1 ∧ b^{78, 14}_0 ∧ true) c in CNF: c -b^{78, 14}_2 ∨ -b^{78, 14}_1 ∨ -b^{78, 14}_0 ∨ false c in DIMACS: -18503 -18504 -18505 0 c INIT for k = 79 c -b^{79, 1}_2 c -b^{79, 1}_1 c -b^{79, 1}_0 c in DIMACS: -18509 0 -18510 0 -18511 0 c Transitions for k = 79 c i = 1 c -2+1 --> -1 c ( b^{79, 1}_2 ∧ b^{79, 1}_1 ∧ -b^{79, 1}_0 ∧ p_79) -> ( b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ b^{79, 2}_0) c in CNF: c -b^{79, 1}_2 ∨ -b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ -p_79 ∨ b^{79, 2}_2 c -b^{79, 1}_2 ∨ -b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ -p_79 ∨ -b^{79, 2}_1 c -b^{79, 1}_2 ∨ -b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ -p_79 ∨ b^{79, 2}_0 c in DIMACS: -18509 -18510 18511 -79 18512 0 -18509 -18510 18511 -79 -18513 0 -18509 -18510 18511 -79 18514 0 c -1+1 --> 0 c ( b^{79, 1}_2 ∧ -b^{79, 1}_1 ∧ b^{79, 1}_0 ∧ p_79) -> (-b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ -b^{79, 2}_0) c in CNF: c -b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ -p_79 ∨ -b^{79, 2}_2 c -b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ -p_79 ∨ -b^{79, 2}_1 c -b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ -p_79 ∨ -b^{79, 2}_0 c in DIMACS: -18509 18510 -18511 -79 -18512 0 -18509 18510 -18511 -79 -18513 0 -18509 18510 -18511 -79 -18514 0 c 0+1 --> 1 c (-b^{79, 1}_2 ∧ -b^{79, 1}_1 ∧ -b^{79, 1}_0 ∧ p_79) -> (-b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ b^{79, 2}_0) c in CNF: c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ -p_79 ∨ -b^{79, 2}_2 c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ -p_79 ∨ -b^{79, 2}_1 c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ -p_79 ∨ b^{79, 2}_0 c in DIMACS: 18509 18510 18511 -79 -18512 0 18509 18510 18511 -79 -18513 0 18509 18510 18511 -79 18514 0 c 1+1 --> 2 c (-b^{79, 1}_2 ∧ -b^{79, 1}_1 ∧ b^{79, 1}_0 ∧ p_79) -> (-b^{79, 2}_2 ∧ b^{79, 2}_1 ∧ -b^{79, 2}_0) c in CNF: c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ -p_79 ∨ -b^{79, 2}_2 c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ -p_79 ∨ b^{79, 2}_1 c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ -p_79 ∨ -b^{79, 2}_0 c in DIMACS: 18509 18510 -18511 -79 -18512 0 18509 18510 -18511 -79 18513 0 18509 18510 -18511 -79 -18514 0 c 2+1 --> break c (-b^{79, 1}_2 ∧ b^{79, 1}_1 ∧ -b^{79, 1}_0 ∧ p_79) -> break c in CNF: c b^{79, 1}_2 ∨ -b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ -p_79 ∨ break c in DIMACS: 18509 -18510 18511 -79 1162 0 c 2-1 --> 1 c (-b^{79, 1}_2 ∧ b^{79, 1}_1 ∧ -b^{79, 1}_0 ∧ -p_79) -> (-b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ b^{79, 2}_0) c in CNF: c b^{79, 1}_2 ∨ -b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ p_79 ∨ -b^{79, 2}_2 c b^{79, 1}_2 ∨ -b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ p_79 ∨ -b^{79, 2}_1 c b^{79, 1}_2 ∨ -b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ p_79 ∨ b^{79, 2}_0 c in DIMACS: 18509 -18510 18511 79 -18512 0 18509 -18510 18511 79 -18513 0 18509 -18510 18511 79 18514 0 c 1-1 --> 0 c (-b^{79, 1}_2 ∧ -b^{79, 1}_1 ∧ b^{79, 1}_0 ∧ -p_79) -> (-b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ -b^{79, 2}_0) c in CNF: c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ p_79 ∨ -b^{79, 2}_2 c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ p_79 ∨ -b^{79, 2}_1 c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ p_79 ∨ -b^{79, 2}_0 c in DIMACS: 18509 18510 -18511 79 -18512 0 18509 18510 -18511 79 -18513 0 18509 18510 -18511 79 -18514 0 c 0-1 --> -1 c (-b^{79, 1}_2 ∧ -b^{79, 1}_1 ∧ -b^{79, 1}_0 ∧ -p_79) -> ( b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ b^{79, 2}_0) c in CNF: c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ p_79 ∨ b^{79, 2}_2 c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ p_79 ∨ -b^{79, 2}_1 c b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ p_79 ∨ b^{79, 2}_0 c in DIMACS: 18509 18510 18511 79 18512 0 18509 18510 18511 79 -18513 0 18509 18510 18511 79 18514 0 c -1-1 --> -2 c ( b^{79, 1}_2 ∧ -b^{79, 1}_1 ∧ b^{79, 1}_0 ∧ -p_79) -> ( b^{79, 2}_2 ∧ b^{79, 2}_1 ∧ -b^{79, 2}_0) c in CNF: c -b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ p_79 ∨ b^{79, 2}_2 c -b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ p_79 ∨ b^{79, 2}_1 c -b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ p_79 ∨ -b^{79, 2}_0 c in DIMACS: -18509 18510 -18511 79 18512 0 -18509 18510 -18511 79 18513 0 -18509 18510 -18511 79 -18514 0 c -2-1 --> break c ( b^{79, 1}_2 ∧ b^{79, 1}_1 ∧ -b^{79, 1}_0 ∧ -p_79) -> break c in CNF: c -b^{79, 1}_2 ∨ -b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ p_79 ∨ break c in DIMACS: -18509 -18510 18511 79 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 1}_2 ∧ -b^{79, 1}_1 ∧ -b^{79, 1}_0 ∧ true) c in CNF: c -b^{79, 1}_2 ∨ b^{79, 1}_1 ∨ b^{79, 1}_0 ∨ false c in DIMACS: -18509 18510 18511 0 c 3 does not represent an automaton state. c -(-b^{79, 1}_2 ∧ b^{79, 1}_1 ∧ b^{79, 1}_0 ∧ true) c in CNF: c b^{79, 1}_2 ∨ -b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ false c in DIMACS: 18509 -18510 -18511 0 c -3 does not represent an automaton state. c -( b^{79, 1}_2 ∧ b^{79, 1}_1 ∧ b^{79, 1}_0 ∧ true) c in CNF: c -b^{79, 1}_2 ∨ -b^{79, 1}_1 ∨ -b^{79, 1}_0 ∨ false c in DIMACS: -18509 -18510 -18511 0 c i = 2 c -2+1 --> -1 c ( b^{79, 2}_2 ∧ b^{79, 2}_1 ∧ -b^{79, 2}_0 ∧ p_158) -> ( b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ b^{79, 3}_0) c in CNF: c -b^{79, 2}_2 ∨ -b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ -p_158 ∨ b^{79, 3}_2 c -b^{79, 2}_2 ∨ -b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ -p_158 ∨ -b^{79, 3}_1 c -b^{79, 2}_2 ∨ -b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ -p_158 ∨ b^{79, 3}_0 c in DIMACS: -18512 -18513 18514 -158 18515 0 -18512 -18513 18514 -158 -18516 0 -18512 -18513 18514 -158 18517 0 c -1+1 --> 0 c ( b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ b^{79, 2}_0 ∧ p_158) -> (-b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ -b^{79, 3}_0) c in CNF: c -b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ -p_158 ∨ -b^{79, 3}_2 c -b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ -p_158 ∨ -b^{79, 3}_1 c -b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ -p_158 ∨ -b^{79, 3}_0 c in DIMACS: -18512 18513 -18514 -158 -18515 0 -18512 18513 -18514 -158 -18516 0 -18512 18513 -18514 -158 -18517 0 c 0+1 --> 1 c (-b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ -b^{79, 2}_0 ∧ p_158) -> (-b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ b^{79, 3}_0) c in CNF: c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ -p_158 ∨ -b^{79, 3}_2 c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ -p_158 ∨ -b^{79, 3}_1 c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ -p_158 ∨ b^{79, 3}_0 c in DIMACS: 18512 18513 18514 -158 -18515 0 18512 18513 18514 -158 -18516 0 18512 18513 18514 -158 18517 0 c 1+1 --> 2 c (-b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ b^{79, 2}_0 ∧ p_158) -> (-b^{79, 3}_2 ∧ b^{79, 3}_1 ∧ -b^{79, 3}_0) c in CNF: c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ -p_158 ∨ -b^{79, 3}_2 c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ -p_158 ∨ b^{79, 3}_1 c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ -p_158 ∨ -b^{79, 3}_0 c in DIMACS: 18512 18513 -18514 -158 -18515 0 18512 18513 -18514 -158 18516 0 18512 18513 -18514 -158 -18517 0 c 2+1 --> break c (-b^{79, 2}_2 ∧ b^{79, 2}_1 ∧ -b^{79, 2}_0 ∧ p_158) -> break c in CNF: c b^{79, 2}_2 ∨ -b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ -p_158 ∨ break c in DIMACS: 18512 -18513 18514 -158 1162 0 c 2-1 --> 1 c (-b^{79, 2}_2 ∧ b^{79, 2}_1 ∧ -b^{79, 2}_0 ∧ -p_158) -> (-b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ b^{79, 3}_0) c in CNF: c b^{79, 2}_2 ∨ -b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ p_158 ∨ -b^{79, 3}_2 c b^{79, 2}_2 ∨ -b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ p_158 ∨ -b^{79, 3}_1 c b^{79, 2}_2 ∨ -b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ p_158 ∨ b^{79, 3}_0 c in DIMACS: 18512 -18513 18514 158 -18515 0 18512 -18513 18514 158 -18516 0 18512 -18513 18514 158 18517 0 c 1-1 --> 0 c (-b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ b^{79, 2}_0 ∧ -p_158) -> (-b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ -b^{79, 3}_0) c in CNF: c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ p_158 ∨ -b^{79, 3}_2 c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ p_158 ∨ -b^{79, 3}_1 c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ p_158 ∨ -b^{79, 3}_0 c in DIMACS: 18512 18513 -18514 158 -18515 0 18512 18513 -18514 158 -18516 0 18512 18513 -18514 158 -18517 0 c 0-1 --> -1 c (-b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ -b^{79, 2}_0 ∧ -p_158) -> ( b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ b^{79, 3}_0) c in CNF: c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ p_158 ∨ b^{79, 3}_2 c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ p_158 ∨ -b^{79, 3}_1 c b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ p_158 ∨ b^{79, 3}_0 c in DIMACS: 18512 18513 18514 158 18515 0 18512 18513 18514 158 -18516 0 18512 18513 18514 158 18517 0 c -1-1 --> -2 c ( b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ b^{79, 2}_0 ∧ -p_158) -> ( b^{79, 3}_2 ∧ b^{79, 3}_1 ∧ -b^{79, 3}_0) c in CNF: c -b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ p_158 ∨ b^{79, 3}_2 c -b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ p_158 ∨ b^{79, 3}_1 c -b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ p_158 ∨ -b^{79, 3}_0 c in DIMACS: -18512 18513 -18514 158 18515 0 -18512 18513 -18514 158 18516 0 -18512 18513 -18514 158 -18517 0 c -2-1 --> break c ( b^{79, 2}_2 ∧ b^{79, 2}_1 ∧ -b^{79, 2}_0 ∧ -p_158) -> break c in CNF: c -b^{79, 2}_2 ∨ -b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ p_158 ∨ break c in DIMACS: -18512 -18513 18514 158 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 2}_2 ∧ -b^{79, 2}_1 ∧ -b^{79, 2}_0 ∧ true) c in CNF: c -b^{79, 2}_2 ∨ b^{79, 2}_1 ∨ b^{79, 2}_0 ∨ false c in DIMACS: -18512 18513 18514 0 c 3 does not represent an automaton state. c -(-b^{79, 2}_2 ∧ b^{79, 2}_1 ∧ b^{79, 2}_0 ∧ true) c in CNF: c b^{79, 2}_2 ∨ -b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ false c in DIMACS: 18512 -18513 -18514 0 c -3 does not represent an automaton state. c -( b^{79, 2}_2 ∧ b^{79, 2}_1 ∧ b^{79, 2}_0 ∧ true) c in CNF: c -b^{79, 2}_2 ∨ -b^{79, 2}_1 ∨ -b^{79, 2}_0 ∨ false c in DIMACS: -18512 -18513 -18514 0 c i = 3 c -2+1 --> -1 c ( b^{79, 3}_2 ∧ b^{79, 3}_1 ∧ -b^{79, 3}_0 ∧ p_237) -> ( b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ b^{79, 4}_0) c in CNF: c -b^{79, 3}_2 ∨ -b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ -p_237 ∨ b^{79, 4}_2 c -b^{79, 3}_2 ∨ -b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ -p_237 ∨ -b^{79, 4}_1 c -b^{79, 3}_2 ∨ -b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ -p_237 ∨ b^{79, 4}_0 c in DIMACS: -18515 -18516 18517 -237 18518 0 -18515 -18516 18517 -237 -18519 0 -18515 -18516 18517 -237 18520 0 c -1+1 --> 0 c ( b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ b^{79, 3}_0 ∧ p_237) -> (-b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ -b^{79, 4}_0) c in CNF: c -b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ -p_237 ∨ -b^{79, 4}_2 c -b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ -p_237 ∨ -b^{79, 4}_1 c -b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ -p_237 ∨ -b^{79, 4}_0 c in DIMACS: -18515 18516 -18517 -237 -18518 0 -18515 18516 -18517 -237 -18519 0 -18515 18516 -18517 -237 -18520 0 c 0+1 --> 1 c (-b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ -b^{79, 3}_0 ∧ p_237) -> (-b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ b^{79, 4}_0) c in CNF: c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ -p_237 ∨ -b^{79, 4}_2 c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ -p_237 ∨ -b^{79, 4}_1 c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ -p_237 ∨ b^{79, 4}_0 c in DIMACS: 18515 18516 18517 -237 -18518 0 18515 18516 18517 -237 -18519 0 18515 18516 18517 -237 18520 0 c 1+1 --> 2 c (-b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ b^{79, 3}_0 ∧ p_237) -> (-b^{79, 4}_2 ∧ b^{79, 4}_1 ∧ -b^{79, 4}_0) c in CNF: c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ -p_237 ∨ -b^{79, 4}_2 c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ -p_237 ∨ b^{79, 4}_1 c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ -p_237 ∨ -b^{79, 4}_0 c in DIMACS: 18515 18516 -18517 -237 -18518 0 18515 18516 -18517 -237 18519 0 18515 18516 -18517 -237 -18520 0 c 2+1 --> break c (-b^{79, 3}_2 ∧ b^{79, 3}_1 ∧ -b^{79, 3}_0 ∧ p_237) -> break c in CNF: c b^{79, 3}_2 ∨ -b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ -p_237 ∨ break c in DIMACS: 18515 -18516 18517 -237 1162 0 c 2-1 --> 1 c (-b^{79, 3}_2 ∧ b^{79, 3}_1 ∧ -b^{79, 3}_0 ∧ -p_237) -> (-b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ b^{79, 4}_0) c in CNF: c b^{79, 3}_2 ∨ -b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ p_237 ∨ -b^{79, 4}_2 c b^{79, 3}_2 ∨ -b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ p_237 ∨ -b^{79, 4}_1 c b^{79, 3}_2 ∨ -b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ p_237 ∨ b^{79, 4}_0 c in DIMACS: 18515 -18516 18517 237 -18518 0 18515 -18516 18517 237 -18519 0 18515 -18516 18517 237 18520 0 c 1-1 --> 0 c (-b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ b^{79, 3}_0 ∧ -p_237) -> (-b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ -b^{79, 4}_0) c in CNF: c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ p_237 ∨ -b^{79, 4}_2 c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ p_237 ∨ -b^{79, 4}_1 c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ p_237 ∨ -b^{79, 4}_0 c in DIMACS: 18515 18516 -18517 237 -18518 0 18515 18516 -18517 237 -18519 0 18515 18516 -18517 237 -18520 0 c 0-1 --> -1 c (-b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ -b^{79, 3}_0 ∧ -p_237) -> ( b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ b^{79, 4}_0) c in CNF: c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ p_237 ∨ b^{79, 4}_2 c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ p_237 ∨ -b^{79, 4}_1 c b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ p_237 ∨ b^{79, 4}_0 c in DIMACS: 18515 18516 18517 237 18518 0 18515 18516 18517 237 -18519 0 18515 18516 18517 237 18520 0 c -1-1 --> -2 c ( b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ b^{79, 3}_0 ∧ -p_237) -> ( b^{79, 4}_2 ∧ b^{79, 4}_1 ∧ -b^{79, 4}_0) c in CNF: c -b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ p_237 ∨ b^{79, 4}_2 c -b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ p_237 ∨ b^{79, 4}_1 c -b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ p_237 ∨ -b^{79, 4}_0 c in DIMACS: -18515 18516 -18517 237 18518 0 -18515 18516 -18517 237 18519 0 -18515 18516 -18517 237 -18520 0 c -2-1 --> break c ( b^{79, 3}_2 ∧ b^{79, 3}_1 ∧ -b^{79, 3}_0 ∧ -p_237) -> break c in CNF: c -b^{79, 3}_2 ∨ -b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ p_237 ∨ break c in DIMACS: -18515 -18516 18517 237 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 3}_2 ∧ -b^{79, 3}_1 ∧ -b^{79, 3}_0 ∧ true) c in CNF: c -b^{79, 3}_2 ∨ b^{79, 3}_1 ∨ b^{79, 3}_0 ∨ false c in DIMACS: -18515 18516 18517 0 c 3 does not represent an automaton state. c -(-b^{79, 3}_2 ∧ b^{79, 3}_1 ∧ b^{79, 3}_0 ∧ true) c in CNF: c b^{79, 3}_2 ∨ -b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ false c in DIMACS: 18515 -18516 -18517 0 c -3 does not represent an automaton state. c -( b^{79, 3}_2 ∧ b^{79, 3}_1 ∧ b^{79, 3}_0 ∧ true) c in CNF: c -b^{79, 3}_2 ∨ -b^{79, 3}_1 ∨ -b^{79, 3}_0 ∨ false c in DIMACS: -18515 -18516 -18517 0 c i = 4 c -2+1 --> -1 c ( b^{79, 4}_2 ∧ b^{79, 4}_1 ∧ -b^{79, 4}_0 ∧ p_316) -> ( b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ b^{79, 5}_0) c in CNF: c -b^{79, 4}_2 ∨ -b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ -p_316 ∨ b^{79, 5}_2 c -b^{79, 4}_2 ∨ -b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ -p_316 ∨ -b^{79, 5}_1 c -b^{79, 4}_2 ∨ -b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ -p_316 ∨ b^{79, 5}_0 c in DIMACS: -18518 -18519 18520 -316 18521 0 -18518 -18519 18520 -316 -18522 0 -18518 -18519 18520 -316 18523 0 c -1+1 --> 0 c ( b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ b^{79, 4}_0 ∧ p_316) -> (-b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ -b^{79, 5}_0) c in CNF: c -b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ -p_316 ∨ -b^{79, 5}_2 c -b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ -p_316 ∨ -b^{79, 5}_1 c -b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ -p_316 ∨ -b^{79, 5}_0 c in DIMACS: -18518 18519 -18520 -316 -18521 0 -18518 18519 -18520 -316 -18522 0 -18518 18519 -18520 -316 -18523 0 c 0+1 --> 1 c (-b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ -b^{79, 4}_0 ∧ p_316) -> (-b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ b^{79, 5}_0) c in CNF: c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ -p_316 ∨ -b^{79, 5}_2 c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ -p_316 ∨ -b^{79, 5}_1 c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ -p_316 ∨ b^{79, 5}_0 c in DIMACS: 18518 18519 18520 -316 -18521 0 18518 18519 18520 -316 -18522 0 18518 18519 18520 -316 18523 0 c 1+1 --> 2 c (-b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ b^{79, 4}_0 ∧ p_316) -> (-b^{79, 5}_2 ∧ b^{79, 5}_1 ∧ -b^{79, 5}_0) c in CNF: c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ -p_316 ∨ -b^{79, 5}_2 c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ -p_316 ∨ b^{79, 5}_1 c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ -p_316 ∨ -b^{79, 5}_0 c in DIMACS: 18518 18519 -18520 -316 -18521 0 18518 18519 -18520 -316 18522 0 18518 18519 -18520 -316 -18523 0 c 2+1 --> break c (-b^{79, 4}_2 ∧ b^{79, 4}_1 ∧ -b^{79, 4}_0 ∧ p_316) -> break c in CNF: c b^{79, 4}_2 ∨ -b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ -p_316 ∨ break c in DIMACS: 18518 -18519 18520 -316 1162 0 c 2-1 --> 1 c (-b^{79, 4}_2 ∧ b^{79, 4}_1 ∧ -b^{79, 4}_0 ∧ -p_316) -> (-b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ b^{79, 5}_0) c in CNF: c b^{79, 4}_2 ∨ -b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ p_316 ∨ -b^{79, 5}_2 c b^{79, 4}_2 ∨ -b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ p_316 ∨ -b^{79, 5}_1 c b^{79, 4}_2 ∨ -b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ p_316 ∨ b^{79, 5}_0 c in DIMACS: 18518 -18519 18520 316 -18521 0 18518 -18519 18520 316 -18522 0 18518 -18519 18520 316 18523 0 c 1-1 --> 0 c (-b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ b^{79, 4}_0 ∧ -p_316) -> (-b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ -b^{79, 5}_0) c in CNF: c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ p_316 ∨ -b^{79, 5}_2 c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ p_316 ∨ -b^{79, 5}_1 c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ p_316 ∨ -b^{79, 5}_0 c in DIMACS: 18518 18519 -18520 316 -18521 0 18518 18519 -18520 316 -18522 0 18518 18519 -18520 316 -18523 0 c 0-1 --> -1 c (-b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ -b^{79, 4}_0 ∧ -p_316) -> ( b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ b^{79, 5}_0) c in CNF: c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ p_316 ∨ b^{79, 5}_2 c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ p_316 ∨ -b^{79, 5}_1 c b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ p_316 ∨ b^{79, 5}_0 c in DIMACS: 18518 18519 18520 316 18521 0 18518 18519 18520 316 -18522 0 18518 18519 18520 316 18523 0 c -1-1 --> -2 c ( b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ b^{79, 4}_0 ∧ -p_316) -> ( b^{79, 5}_2 ∧ b^{79, 5}_1 ∧ -b^{79, 5}_0) c in CNF: c -b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ p_316 ∨ b^{79, 5}_2 c -b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ p_316 ∨ b^{79, 5}_1 c -b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ p_316 ∨ -b^{79, 5}_0 c in DIMACS: -18518 18519 -18520 316 18521 0 -18518 18519 -18520 316 18522 0 -18518 18519 -18520 316 -18523 0 c -2-1 --> break c ( b^{79, 4}_2 ∧ b^{79, 4}_1 ∧ -b^{79, 4}_0 ∧ -p_316) -> break c in CNF: c -b^{79, 4}_2 ∨ -b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ p_316 ∨ break c in DIMACS: -18518 -18519 18520 316 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 4}_2 ∧ -b^{79, 4}_1 ∧ -b^{79, 4}_0 ∧ true) c in CNF: c -b^{79, 4}_2 ∨ b^{79, 4}_1 ∨ b^{79, 4}_0 ∨ false c in DIMACS: -18518 18519 18520 0 c 3 does not represent an automaton state. c -(-b^{79, 4}_2 ∧ b^{79, 4}_1 ∧ b^{79, 4}_0 ∧ true) c in CNF: c b^{79, 4}_2 ∨ -b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ false c in DIMACS: 18518 -18519 -18520 0 c -3 does not represent an automaton state. c -( b^{79, 4}_2 ∧ b^{79, 4}_1 ∧ b^{79, 4}_0 ∧ true) c in CNF: c -b^{79, 4}_2 ∨ -b^{79, 4}_1 ∨ -b^{79, 4}_0 ∨ false c in DIMACS: -18518 -18519 -18520 0 c i = 5 c -2+1 --> -1 c ( b^{79, 5}_2 ∧ b^{79, 5}_1 ∧ -b^{79, 5}_0 ∧ p_395) -> ( b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ b^{79, 6}_0) c in CNF: c -b^{79, 5}_2 ∨ -b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ -p_395 ∨ b^{79, 6}_2 c -b^{79, 5}_2 ∨ -b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ -p_395 ∨ -b^{79, 6}_1 c -b^{79, 5}_2 ∨ -b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ -p_395 ∨ b^{79, 6}_0 c in DIMACS: -18521 -18522 18523 -395 18524 0 -18521 -18522 18523 -395 -18525 0 -18521 -18522 18523 -395 18526 0 c -1+1 --> 0 c ( b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ b^{79, 5}_0 ∧ p_395) -> (-b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ -b^{79, 6}_0) c in CNF: c -b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ -p_395 ∨ -b^{79, 6}_2 c -b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ -p_395 ∨ -b^{79, 6}_1 c -b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ -p_395 ∨ -b^{79, 6}_0 c in DIMACS: -18521 18522 -18523 -395 -18524 0 -18521 18522 -18523 -395 -18525 0 -18521 18522 -18523 -395 -18526 0 c 0+1 --> 1 c (-b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ -b^{79, 5}_0 ∧ p_395) -> (-b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ b^{79, 6}_0) c in CNF: c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ -p_395 ∨ -b^{79, 6}_2 c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ -p_395 ∨ -b^{79, 6}_1 c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ -p_395 ∨ b^{79, 6}_0 c in DIMACS: 18521 18522 18523 -395 -18524 0 18521 18522 18523 -395 -18525 0 18521 18522 18523 -395 18526 0 c 1+1 --> 2 c (-b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ b^{79, 5}_0 ∧ p_395) -> (-b^{79, 6}_2 ∧ b^{79, 6}_1 ∧ -b^{79, 6}_0) c in CNF: c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ -p_395 ∨ -b^{79, 6}_2 c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ -p_395 ∨ b^{79, 6}_1 c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ -p_395 ∨ -b^{79, 6}_0 c in DIMACS: 18521 18522 -18523 -395 -18524 0 18521 18522 -18523 -395 18525 0 18521 18522 -18523 -395 -18526 0 c 2+1 --> break c (-b^{79, 5}_2 ∧ b^{79, 5}_1 ∧ -b^{79, 5}_0 ∧ p_395) -> break c in CNF: c b^{79, 5}_2 ∨ -b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ -p_395 ∨ break c in DIMACS: 18521 -18522 18523 -395 1162 0 c 2-1 --> 1 c (-b^{79, 5}_2 ∧ b^{79, 5}_1 ∧ -b^{79, 5}_0 ∧ -p_395) -> (-b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ b^{79, 6}_0) c in CNF: c b^{79, 5}_2 ∨ -b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ p_395 ∨ -b^{79, 6}_2 c b^{79, 5}_2 ∨ -b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ p_395 ∨ -b^{79, 6}_1 c b^{79, 5}_2 ∨ -b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ p_395 ∨ b^{79, 6}_0 c in DIMACS: 18521 -18522 18523 395 -18524 0 18521 -18522 18523 395 -18525 0 18521 -18522 18523 395 18526 0 c 1-1 --> 0 c (-b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ b^{79, 5}_0 ∧ -p_395) -> (-b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ -b^{79, 6}_0) c in CNF: c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ p_395 ∨ -b^{79, 6}_2 c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ p_395 ∨ -b^{79, 6}_1 c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ p_395 ∨ -b^{79, 6}_0 c in DIMACS: 18521 18522 -18523 395 -18524 0 18521 18522 -18523 395 -18525 0 18521 18522 -18523 395 -18526 0 c 0-1 --> -1 c (-b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ -b^{79, 5}_0 ∧ -p_395) -> ( b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ b^{79, 6}_0) c in CNF: c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ p_395 ∨ b^{79, 6}_2 c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ p_395 ∨ -b^{79, 6}_1 c b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ p_395 ∨ b^{79, 6}_0 c in DIMACS: 18521 18522 18523 395 18524 0 18521 18522 18523 395 -18525 0 18521 18522 18523 395 18526 0 c -1-1 --> -2 c ( b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ b^{79, 5}_0 ∧ -p_395) -> ( b^{79, 6}_2 ∧ b^{79, 6}_1 ∧ -b^{79, 6}_0) c in CNF: c -b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ p_395 ∨ b^{79, 6}_2 c -b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ p_395 ∨ b^{79, 6}_1 c -b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ p_395 ∨ -b^{79, 6}_0 c in DIMACS: -18521 18522 -18523 395 18524 0 -18521 18522 -18523 395 18525 0 -18521 18522 -18523 395 -18526 0 c -2-1 --> break c ( b^{79, 5}_2 ∧ b^{79, 5}_1 ∧ -b^{79, 5}_0 ∧ -p_395) -> break c in CNF: c -b^{79, 5}_2 ∨ -b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ p_395 ∨ break c in DIMACS: -18521 -18522 18523 395 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 5}_2 ∧ -b^{79, 5}_1 ∧ -b^{79, 5}_0 ∧ true) c in CNF: c -b^{79, 5}_2 ∨ b^{79, 5}_1 ∨ b^{79, 5}_0 ∨ false c in DIMACS: -18521 18522 18523 0 c 3 does not represent an automaton state. c -(-b^{79, 5}_2 ∧ b^{79, 5}_1 ∧ b^{79, 5}_0 ∧ true) c in CNF: c b^{79, 5}_2 ∨ -b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ false c in DIMACS: 18521 -18522 -18523 0 c -3 does not represent an automaton state. c -( b^{79, 5}_2 ∧ b^{79, 5}_1 ∧ b^{79, 5}_0 ∧ true) c in CNF: c -b^{79, 5}_2 ∨ -b^{79, 5}_1 ∨ -b^{79, 5}_0 ∨ false c in DIMACS: -18521 -18522 -18523 0 c i = 6 c -2+1 --> -1 c ( b^{79, 6}_2 ∧ b^{79, 6}_1 ∧ -b^{79, 6}_0 ∧ p_474) -> ( b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ b^{79, 7}_0) c in CNF: c -b^{79, 6}_2 ∨ -b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ -p_474 ∨ b^{79, 7}_2 c -b^{79, 6}_2 ∨ -b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ -p_474 ∨ -b^{79, 7}_1 c -b^{79, 6}_2 ∨ -b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ -p_474 ∨ b^{79, 7}_0 c in DIMACS: -18524 -18525 18526 -474 18527 0 -18524 -18525 18526 -474 -18528 0 -18524 -18525 18526 -474 18529 0 c -1+1 --> 0 c ( b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ b^{79, 6}_0 ∧ p_474) -> (-b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ -b^{79, 7}_0) c in CNF: c -b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ -p_474 ∨ -b^{79, 7}_2 c -b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ -p_474 ∨ -b^{79, 7}_1 c -b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ -p_474 ∨ -b^{79, 7}_0 c in DIMACS: -18524 18525 -18526 -474 -18527 0 -18524 18525 -18526 -474 -18528 0 -18524 18525 -18526 -474 -18529 0 c 0+1 --> 1 c (-b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ -b^{79, 6}_0 ∧ p_474) -> (-b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ b^{79, 7}_0) c in CNF: c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ -p_474 ∨ -b^{79, 7}_2 c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ -p_474 ∨ -b^{79, 7}_1 c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ -p_474 ∨ b^{79, 7}_0 c in DIMACS: 18524 18525 18526 -474 -18527 0 18524 18525 18526 -474 -18528 0 18524 18525 18526 -474 18529 0 c 1+1 --> 2 c (-b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ b^{79, 6}_0 ∧ p_474) -> (-b^{79, 7}_2 ∧ b^{79, 7}_1 ∧ -b^{79, 7}_0) c in CNF: c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ -p_474 ∨ -b^{79, 7}_2 c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ -p_474 ∨ b^{79, 7}_1 c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ -p_474 ∨ -b^{79, 7}_0 c in DIMACS: 18524 18525 -18526 -474 -18527 0 18524 18525 -18526 -474 18528 0 18524 18525 -18526 -474 -18529 0 c 2+1 --> break c (-b^{79, 6}_2 ∧ b^{79, 6}_1 ∧ -b^{79, 6}_0 ∧ p_474) -> break c in CNF: c b^{79, 6}_2 ∨ -b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ -p_474 ∨ break c in DIMACS: 18524 -18525 18526 -474 1162 0 c 2-1 --> 1 c (-b^{79, 6}_2 ∧ b^{79, 6}_1 ∧ -b^{79, 6}_0 ∧ -p_474) -> (-b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ b^{79, 7}_0) c in CNF: c b^{79, 6}_2 ∨ -b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ p_474 ∨ -b^{79, 7}_2 c b^{79, 6}_2 ∨ -b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ p_474 ∨ -b^{79, 7}_1 c b^{79, 6}_2 ∨ -b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ p_474 ∨ b^{79, 7}_0 c in DIMACS: 18524 -18525 18526 474 -18527 0 18524 -18525 18526 474 -18528 0 18524 -18525 18526 474 18529 0 c 1-1 --> 0 c (-b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ b^{79, 6}_0 ∧ -p_474) -> (-b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ -b^{79, 7}_0) c in CNF: c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ p_474 ∨ -b^{79, 7}_2 c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ p_474 ∨ -b^{79, 7}_1 c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ p_474 ∨ -b^{79, 7}_0 c in DIMACS: 18524 18525 -18526 474 -18527 0 18524 18525 -18526 474 -18528 0 18524 18525 -18526 474 -18529 0 c 0-1 --> -1 c (-b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ -b^{79, 6}_0 ∧ -p_474) -> ( b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ b^{79, 7}_0) c in CNF: c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ p_474 ∨ b^{79, 7}_2 c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ p_474 ∨ -b^{79, 7}_1 c b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ p_474 ∨ b^{79, 7}_0 c in DIMACS: 18524 18525 18526 474 18527 0 18524 18525 18526 474 -18528 0 18524 18525 18526 474 18529 0 c -1-1 --> -2 c ( b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ b^{79, 6}_0 ∧ -p_474) -> ( b^{79, 7}_2 ∧ b^{79, 7}_1 ∧ -b^{79, 7}_0) c in CNF: c -b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ p_474 ∨ b^{79, 7}_2 c -b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ p_474 ∨ b^{79, 7}_1 c -b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ p_474 ∨ -b^{79, 7}_0 c in DIMACS: -18524 18525 -18526 474 18527 0 -18524 18525 -18526 474 18528 0 -18524 18525 -18526 474 -18529 0 c -2-1 --> break c ( b^{79, 6}_2 ∧ b^{79, 6}_1 ∧ -b^{79, 6}_0 ∧ -p_474) -> break c in CNF: c -b^{79, 6}_2 ∨ -b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ p_474 ∨ break c in DIMACS: -18524 -18525 18526 474 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 6}_2 ∧ -b^{79, 6}_1 ∧ -b^{79, 6}_0 ∧ true) c in CNF: c -b^{79, 6}_2 ∨ b^{79, 6}_1 ∨ b^{79, 6}_0 ∨ false c in DIMACS: -18524 18525 18526 0 c 3 does not represent an automaton state. c -(-b^{79, 6}_2 ∧ b^{79, 6}_1 ∧ b^{79, 6}_0 ∧ true) c in CNF: c b^{79, 6}_2 ∨ -b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ false c in DIMACS: 18524 -18525 -18526 0 c -3 does not represent an automaton state. c -( b^{79, 6}_2 ∧ b^{79, 6}_1 ∧ b^{79, 6}_0 ∧ true) c in CNF: c -b^{79, 6}_2 ∨ -b^{79, 6}_1 ∨ -b^{79, 6}_0 ∨ false c in DIMACS: -18524 -18525 -18526 0 c i = 7 c -2+1 --> -1 c ( b^{79, 7}_2 ∧ b^{79, 7}_1 ∧ -b^{79, 7}_0 ∧ p_553) -> ( b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ b^{79, 8}_0) c in CNF: c -b^{79, 7}_2 ∨ -b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ -p_553 ∨ b^{79, 8}_2 c -b^{79, 7}_2 ∨ -b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ -p_553 ∨ -b^{79, 8}_1 c -b^{79, 7}_2 ∨ -b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ -p_553 ∨ b^{79, 8}_0 c in DIMACS: -18527 -18528 18529 -553 18530 0 -18527 -18528 18529 -553 -18531 0 -18527 -18528 18529 -553 18532 0 c -1+1 --> 0 c ( b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ b^{79, 7}_0 ∧ p_553) -> (-b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ -b^{79, 8}_0) c in CNF: c -b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ -p_553 ∨ -b^{79, 8}_2 c -b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ -p_553 ∨ -b^{79, 8}_1 c -b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ -p_553 ∨ -b^{79, 8}_0 c in DIMACS: -18527 18528 -18529 -553 -18530 0 -18527 18528 -18529 -553 -18531 0 -18527 18528 -18529 -553 -18532 0 c 0+1 --> 1 c (-b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ -b^{79, 7}_0 ∧ p_553) -> (-b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ b^{79, 8}_0) c in CNF: c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ -p_553 ∨ -b^{79, 8}_2 c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ -p_553 ∨ -b^{79, 8}_1 c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ -p_553 ∨ b^{79, 8}_0 c in DIMACS: 18527 18528 18529 -553 -18530 0 18527 18528 18529 -553 -18531 0 18527 18528 18529 -553 18532 0 c 1+1 --> 2 c (-b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ b^{79, 7}_0 ∧ p_553) -> (-b^{79, 8}_2 ∧ b^{79, 8}_1 ∧ -b^{79, 8}_0) c in CNF: c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ -p_553 ∨ -b^{79, 8}_2 c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ -p_553 ∨ b^{79, 8}_1 c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ -p_553 ∨ -b^{79, 8}_0 c in DIMACS: 18527 18528 -18529 -553 -18530 0 18527 18528 -18529 -553 18531 0 18527 18528 -18529 -553 -18532 0 c 2+1 --> break c (-b^{79, 7}_2 ∧ b^{79, 7}_1 ∧ -b^{79, 7}_0 ∧ p_553) -> break c in CNF: c b^{79, 7}_2 ∨ -b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ -p_553 ∨ break c in DIMACS: 18527 -18528 18529 -553 1162 0 c 2-1 --> 1 c (-b^{79, 7}_2 ∧ b^{79, 7}_1 ∧ -b^{79, 7}_0 ∧ -p_553) -> (-b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ b^{79, 8}_0) c in CNF: c b^{79, 7}_2 ∨ -b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ p_553 ∨ -b^{79, 8}_2 c b^{79, 7}_2 ∨ -b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ p_553 ∨ -b^{79, 8}_1 c b^{79, 7}_2 ∨ -b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ p_553 ∨ b^{79, 8}_0 c in DIMACS: 18527 -18528 18529 553 -18530 0 18527 -18528 18529 553 -18531 0 18527 -18528 18529 553 18532 0 c 1-1 --> 0 c (-b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ b^{79, 7}_0 ∧ -p_553) -> (-b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ -b^{79, 8}_0) c in CNF: c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ p_553 ∨ -b^{79, 8}_2 c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ p_553 ∨ -b^{79, 8}_1 c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ p_553 ∨ -b^{79, 8}_0 c in DIMACS: 18527 18528 -18529 553 -18530 0 18527 18528 -18529 553 -18531 0 18527 18528 -18529 553 -18532 0 c 0-1 --> -1 c (-b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ -b^{79, 7}_0 ∧ -p_553) -> ( b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ b^{79, 8}_0) c in CNF: c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ p_553 ∨ b^{79, 8}_2 c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ p_553 ∨ -b^{79, 8}_1 c b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ p_553 ∨ b^{79, 8}_0 c in DIMACS: 18527 18528 18529 553 18530 0 18527 18528 18529 553 -18531 0 18527 18528 18529 553 18532 0 c -1-1 --> -2 c ( b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ b^{79, 7}_0 ∧ -p_553) -> ( b^{79, 8}_2 ∧ b^{79, 8}_1 ∧ -b^{79, 8}_0) c in CNF: c -b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ p_553 ∨ b^{79, 8}_2 c -b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ p_553 ∨ b^{79, 8}_1 c -b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ p_553 ∨ -b^{79, 8}_0 c in DIMACS: -18527 18528 -18529 553 18530 0 -18527 18528 -18529 553 18531 0 -18527 18528 -18529 553 -18532 0 c -2-1 --> break c ( b^{79, 7}_2 ∧ b^{79, 7}_1 ∧ -b^{79, 7}_0 ∧ -p_553) -> break c in CNF: c -b^{79, 7}_2 ∨ -b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ p_553 ∨ break c in DIMACS: -18527 -18528 18529 553 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 7}_2 ∧ -b^{79, 7}_1 ∧ -b^{79, 7}_0 ∧ true) c in CNF: c -b^{79, 7}_2 ∨ b^{79, 7}_1 ∨ b^{79, 7}_0 ∨ false c in DIMACS: -18527 18528 18529 0 c 3 does not represent an automaton state. c -(-b^{79, 7}_2 ∧ b^{79, 7}_1 ∧ b^{79, 7}_0 ∧ true) c in CNF: c b^{79, 7}_2 ∨ -b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ false c in DIMACS: 18527 -18528 -18529 0 c -3 does not represent an automaton state. c -( b^{79, 7}_2 ∧ b^{79, 7}_1 ∧ b^{79, 7}_0 ∧ true) c in CNF: c -b^{79, 7}_2 ∨ -b^{79, 7}_1 ∨ -b^{79, 7}_0 ∨ false c in DIMACS: -18527 -18528 -18529 0 c i = 8 c -2+1 --> -1 c ( b^{79, 8}_2 ∧ b^{79, 8}_1 ∧ -b^{79, 8}_0 ∧ p_632) -> ( b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ b^{79, 9}_0) c in CNF: c -b^{79, 8}_2 ∨ -b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ -p_632 ∨ b^{79, 9}_2 c -b^{79, 8}_2 ∨ -b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ -p_632 ∨ -b^{79, 9}_1 c -b^{79, 8}_2 ∨ -b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ -p_632 ∨ b^{79, 9}_0 c in DIMACS: -18530 -18531 18532 -632 18533 0 -18530 -18531 18532 -632 -18534 0 -18530 -18531 18532 -632 18535 0 c -1+1 --> 0 c ( b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ b^{79, 8}_0 ∧ p_632) -> (-b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ -b^{79, 9}_0) c in CNF: c -b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ -p_632 ∨ -b^{79, 9}_2 c -b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ -p_632 ∨ -b^{79, 9}_1 c -b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ -p_632 ∨ -b^{79, 9}_0 c in DIMACS: -18530 18531 -18532 -632 -18533 0 -18530 18531 -18532 -632 -18534 0 -18530 18531 -18532 -632 -18535 0 c 0+1 --> 1 c (-b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ -b^{79, 8}_0 ∧ p_632) -> (-b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ b^{79, 9}_0) c in CNF: c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ -p_632 ∨ -b^{79, 9}_2 c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ -p_632 ∨ -b^{79, 9}_1 c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ -p_632 ∨ b^{79, 9}_0 c in DIMACS: 18530 18531 18532 -632 -18533 0 18530 18531 18532 -632 -18534 0 18530 18531 18532 -632 18535 0 c 1+1 --> 2 c (-b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ b^{79, 8}_0 ∧ p_632) -> (-b^{79, 9}_2 ∧ b^{79, 9}_1 ∧ -b^{79, 9}_0) c in CNF: c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ -p_632 ∨ -b^{79, 9}_2 c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ -p_632 ∨ b^{79, 9}_1 c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ -p_632 ∨ -b^{79, 9}_0 c in DIMACS: 18530 18531 -18532 -632 -18533 0 18530 18531 -18532 -632 18534 0 18530 18531 -18532 -632 -18535 0 c 2+1 --> break c (-b^{79, 8}_2 ∧ b^{79, 8}_1 ∧ -b^{79, 8}_0 ∧ p_632) -> break c in CNF: c b^{79, 8}_2 ∨ -b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ -p_632 ∨ break c in DIMACS: 18530 -18531 18532 -632 1162 0 c 2-1 --> 1 c (-b^{79, 8}_2 ∧ b^{79, 8}_1 ∧ -b^{79, 8}_0 ∧ -p_632) -> (-b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ b^{79, 9}_0) c in CNF: c b^{79, 8}_2 ∨ -b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ p_632 ∨ -b^{79, 9}_2 c b^{79, 8}_2 ∨ -b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ p_632 ∨ -b^{79, 9}_1 c b^{79, 8}_2 ∨ -b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ p_632 ∨ b^{79, 9}_0 c in DIMACS: 18530 -18531 18532 632 -18533 0 18530 -18531 18532 632 -18534 0 18530 -18531 18532 632 18535 0 c 1-1 --> 0 c (-b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ b^{79, 8}_0 ∧ -p_632) -> (-b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ -b^{79, 9}_0) c in CNF: c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ p_632 ∨ -b^{79, 9}_2 c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ p_632 ∨ -b^{79, 9}_1 c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ p_632 ∨ -b^{79, 9}_0 c in DIMACS: 18530 18531 -18532 632 -18533 0 18530 18531 -18532 632 -18534 0 18530 18531 -18532 632 -18535 0 c 0-1 --> -1 c (-b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ -b^{79, 8}_0 ∧ -p_632) -> ( b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ b^{79, 9}_0) c in CNF: c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ p_632 ∨ b^{79, 9}_2 c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ p_632 ∨ -b^{79, 9}_1 c b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ p_632 ∨ b^{79, 9}_0 c in DIMACS: 18530 18531 18532 632 18533 0 18530 18531 18532 632 -18534 0 18530 18531 18532 632 18535 0 c -1-1 --> -2 c ( b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ b^{79, 8}_0 ∧ -p_632) -> ( b^{79, 9}_2 ∧ b^{79, 9}_1 ∧ -b^{79, 9}_0) c in CNF: c -b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ p_632 ∨ b^{79, 9}_2 c -b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ p_632 ∨ b^{79, 9}_1 c -b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ p_632 ∨ -b^{79, 9}_0 c in DIMACS: -18530 18531 -18532 632 18533 0 -18530 18531 -18532 632 18534 0 -18530 18531 -18532 632 -18535 0 c -2-1 --> break c ( b^{79, 8}_2 ∧ b^{79, 8}_1 ∧ -b^{79, 8}_0 ∧ -p_632) -> break c in CNF: c -b^{79, 8}_2 ∨ -b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ p_632 ∨ break c in DIMACS: -18530 -18531 18532 632 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 8}_2 ∧ -b^{79, 8}_1 ∧ -b^{79, 8}_0 ∧ true) c in CNF: c -b^{79, 8}_2 ∨ b^{79, 8}_1 ∨ b^{79, 8}_0 ∨ false c in DIMACS: -18530 18531 18532 0 c 3 does not represent an automaton state. c -(-b^{79, 8}_2 ∧ b^{79, 8}_1 ∧ b^{79, 8}_0 ∧ true) c in CNF: c b^{79, 8}_2 ∨ -b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ false c in DIMACS: 18530 -18531 -18532 0 c -3 does not represent an automaton state. c -( b^{79, 8}_2 ∧ b^{79, 8}_1 ∧ b^{79, 8}_0 ∧ true) c in CNF: c -b^{79, 8}_2 ∨ -b^{79, 8}_1 ∨ -b^{79, 8}_0 ∨ false c in DIMACS: -18530 -18531 -18532 0 c i = 9 c -2+1 --> -1 c ( b^{79, 9}_2 ∧ b^{79, 9}_1 ∧ -b^{79, 9}_0 ∧ p_711) -> ( b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ b^{79, 10}_0) c in CNF: c -b^{79, 9}_2 ∨ -b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ -p_711 ∨ b^{79, 10}_2 c -b^{79, 9}_2 ∨ -b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ -p_711 ∨ -b^{79, 10}_1 c -b^{79, 9}_2 ∨ -b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ -p_711 ∨ b^{79, 10}_0 c in DIMACS: -18533 -18534 18535 -711 18536 0 -18533 -18534 18535 -711 -18537 0 -18533 -18534 18535 -711 18538 0 c -1+1 --> 0 c ( b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ b^{79, 9}_0 ∧ p_711) -> (-b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ -b^{79, 10}_0) c in CNF: c -b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ -p_711 ∨ -b^{79, 10}_2 c -b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ -p_711 ∨ -b^{79, 10}_1 c -b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ -p_711 ∨ -b^{79, 10}_0 c in DIMACS: -18533 18534 -18535 -711 -18536 0 -18533 18534 -18535 -711 -18537 0 -18533 18534 -18535 -711 -18538 0 c 0+1 --> 1 c (-b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ -b^{79, 9}_0 ∧ p_711) -> (-b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ b^{79, 10}_0) c in CNF: c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ -p_711 ∨ -b^{79, 10}_2 c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ -p_711 ∨ -b^{79, 10}_1 c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ -p_711 ∨ b^{79, 10}_0 c in DIMACS: 18533 18534 18535 -711 -18536 0 18533 18534 18535 -711 -18537 0 18533 18534 18535 -711 18538 0 c 1+1 --> 2 c (-b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ b^{79, 9}_0 ∧ p_711) -> (-b^{79, 10}_2 ∧ b^{79, 10}_1 ∧ -b^{79, 10}_0) c in CNF: c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ -p_711 ∨ -b^{79, 10}_2 c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ -p_711 ∨ b^{79, 10}_1 c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ -p_711 ∨ -b^{79, 10}_0 c in DIMACS: 18533 18534 -18535 -711 -18536 0 18533 18534 -18535 -711 18537 0 18533 18534 -18535 -711 -18538 0 c 2+1 --> break c (-b^{79, 9}_2 ∧ b^{79, 9}_1 ∧ -b^{79, 9}_0 ∧ p_711) -> break c in CNF: c b^{79, 9}_2 ∨ -b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ -p_711 ∨ break c in DIMACS: 18533 -18534 18535 -711 1162 0 c 2-1 --> 1 c (-b^{79, 9}_2 ∧ b^{79, 9}_1 ∧ -b^{79, 9}_0 ∧ -p_711) -> (-b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ b^{79, 10}_0) c in CNF: c b^{79, 9}_2 ∨ -b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ p_711 ∨ -b^{79, 10}_2 c b^{79, 9}_2 ∨ -b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ p_711 ∨ -b^{79, 10}_1 c b^{79, 9}_2 ∨ -b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ p_711 ∨ b^{79, 10}_0 c in DIMACS: 18533 -18534 18535 711 -18536 0 18533 -18534 18535 711 -18537 0 18533 -18534 18535 711 18538 0 c 1-1 --> 0 c (-b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ b^{79, 9}_0 ∧ -p_711) -> (-b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ -b^{79, 10}_0) c in CNF: c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ p_711 ∨ -b^{79, 10}_2 c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ p_711 ∨ -b^{79, 10}_1 c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ p_711 ∨ -b^{79, 10}_0 c in DIMACS: 18533 18534 -18535 711 -18536 0 18533 18534 -18535 711 -18537 0 18533 18534 -18535 711 -18538 0 c 0-1 --> -1 c (-b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ -b^{79, 9}_0 ∧ -p_711) -> ( b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ b^{79, 10}_0) c in CNF: c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ p_711 ∨ b^{79, 10}_2 c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ p_711 ∨ -b^{79, 10}_1 c b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ p_711 ∨ b^{79, 10}_0 c in DIMACS: 18533 18534 18535 711 18536 0 18533 18534 18535 711 -18537 0 18533 18534 18535 711 18538 0 c -1-1 --> -2 c ( b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ b^{79, 9}_0 ∧ -p_711) -> ( b^{79, 10}_2 ∧ b^{79, 10}_1 ∧ -b^{79, 10}_0) c in CNF: c -b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ p_711 ∨ b^{79, 10}_2 c -b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ p_711 ∨ b^{79, 10}_1 c -b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ p_711 ∨ -b^{79, 10}_0 c in DIMACS: -18533 18534 -18535 711 18536 0 -18533 18534 -18535 711 18537 0 -18533 18534 -18535 711 -18538 0 c -2-1 --> break c ( b^{79, 9}_2 ∧ b^{79, 9}_1 ∧ -b^{79, 9}_0 ∧ -p_711) -> break c in CNF: c -b^{79, 9}_2 ∨ -b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ p_711 ∨ break c in DIMACS: -18533 -18534 18535 711 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 9}_2 ∧ -b^{79, 9}_1 ∧ -b^{79, 9}_0 ∧ true) c in CNF: c -b^{79, 9}_2 ∨ b^{79, 9}_1 ∨ b^{79, 9}_0 ∨ false c in DIMACS: -18533 18534 18535 0 c 3 does not represent an automaton state. c -(-b^{79, 9}_2 ∧ b^{79, 9}_1 ∧ b^{79, 9}_0 ∧ true) c in CNF: c b^{79, 9}_2 ∨ -b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ false c in DIMACS: 18533 -18534 -18535 0 c -3 does not represent an automaton state. c -( b^{79, 9}_2 ∧ b^{79, 9}_1 ∧ b^{79, 9}_0 ∧ true) c in CNF: c -b^{79, 9}_2 ∨ -b^{79, 9}_1 ∨ -b^{79, 9}_0 ∨ false c in DIMACS: -18533 -18534 -18535 0 c i = 10 c -2+1 --> -1 c ( b^{79, 10}_2 ∧ b^{79, 10}_1 ∧ -b^{79, 10}_0 ∧ p_790) -> ( b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ b^{79, 11}_0) c in CNF: c -b^{79, 10}_2 ∨ -b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ -p_790 ∨ b^{79, 11}_2 c -b^{79, 10}_2 ∨ -b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ -p_790 ∨ -b^{79, 11}_1 c -b^{79, 10}_2 ∨ -b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ -p_790 ∨ b^{79, 11}_0 c in DIMACS: -18536 -18537 18538 -790 18539 0 -18536 -18537 18538 -790 -18540 0 -18536 -18537 18538 -790 18541 0 c -1+1 --> 0 c ( b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ b^{79, 10}_0 ∧ p_790) -> (-b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ -b^{79, 11}_0) c in CNF: c -b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ -p_790 ∨ -b^{79, 11}_2 c -b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ -p_790 ∨ -b^{79, 11}_1 c -b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ -p_790 ∨ -b^{79, 11}_0 c in DIMACS: -18536 18537 -18538 -790 -18539 0 -18536 18537 -18538 -790 -18540 0 -18536 18537 -18538 -790 -18541 0 c 0+1 --> 1 c (-b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ -b^{79, 10}_0 ∧ p_790) -> (-b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ b^{79, 11}_0) c in CNF: c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ -p_790 ∨ -b^{79, 11}_2 c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ -p_790 ∨ -b^{79, 11}_1 c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ -p_790 ∨ b^{79, 11}_0 c in DIMACS: 18536 18537 18538 -790 -18539 0 18536 18537 18538 -790 -18540 0 18536 18537 18538 -790 18541 0 c 1+1 --> 2 c (-b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ b^{79, 10}_0 ∧ p_790) -> (-b^{79, 11}_2 ∧ b^{79, 11}_1 ∧ -b^{79, 11}_0) c in CNF: c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ -p_790 ∨ -b^{79, 11}_2 c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ -p_790 ∨ b^{79, 11}_1 c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ -p_790 ∨ -b^{79, 11}_0 c in DIMACS: 18536 18537 -18538 -790 -18539 0 18536 18537 -18538 -790 18540 0 18536 18537 -18538 -790 -18541 0 c 2+1 --> break c (-b^{79, 10}_2 ∧ b^{79, 10}_1 ∧ -b^{79, 10}_0 ∧ p_790) -> break c in CNF: c b^{79, 10}_2 ∨ -b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ -p_790 ∨ break c in DIMACS: 18536 -18537 18538 -790 1162 0 c 2-1 --> 1 c (-b^{79, 10}_2 ∧ b^{79, 10}_1 ∧ -b^{79, 10}_0 ∧ -p_790) -> (-b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ b^{79, 11}_0) c in CNF: c b^{79, 10}_2 ∨ -b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ p_790 ∨ -b^{79, 11}_2 c b^{79, 10}_2 ∨ -b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ p_790 ∨ -b^{79, 11}_1 c b^{79, 10}_2 ∨ -b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ p_790 ∨ b^{79, 11}_0 c in DIMACS: 18536 -18537 18538 790 -18539 0 18536 -18537 18538 790 -18540 0 18536 -18537 18538 790 18541 0 c 1-1 --> 0 c (-b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ b^{79, 10}_0 ∧ -p_790) -> (-b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ -b^{79, 11}_0) c in CNF: c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ p_790 ∨ -b^{79, 11}_2 c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ p_790 ∨ -b^{79, 11}_1 c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ p_790 ∨ -b^{79, 11}_0 c in DIMACS: 18536 18537 -18538 790 -18539 0 18536 18537 -18538 790 -18540 0 18536 18537 -18538 790 -18541 0 c 0-1 --> -1 c (-b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ -b^{79, 10}_0 ∧ -p_790) -> ( b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ b^{79, 11}_0) c in CNF: c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ p_790 ∨ b^{79, 11}_2 c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ p_790 ∨ -b^{79, 11}_1 c b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ p_790 ∨ b^{79, 11}_0 c in DIMACS: 18536 18537 18538 790 18539 0 18536 18537 18538 790 -18540 0 18536 18537 18538 790 18541 0 c -1-1 --> -2 c ( b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ b^{79, 10}_0 ∧ -p_790) -> ( b^{79, 11}_2 ∧ b^{79, 11}_1 ∧ -b^{79, 11}_0) c in CNF: c -b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ p_790 ∨ b^{79, 11}_2 c -b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ p_790 ∨ b^{79, 11}_1 c -b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ p_790 ∨ -b^{79, 11}_0 c in DIMACS: -18536 18537 -18538 790 18539 0 -18536 18537 -18538 790 18540 0 -18536 18537 -18538 790 -18541 0 c -2-1 --> break c ( b^{79, 10}_2 ∧ b^{79, 10}_1 ∧ -b^{79, 10}_0 ∧ -p_790) -> break c in CNF: c -b^{79, 10}_2 ∨ -b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ p_790 ∨ break c in DIMACS: -18536 -18537 18538 790 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 10}_2 ∧ -b^{79, 10}_1 ∧ -b^{79, 10}_0 ∧ true) c in CNF: c -b^{79, 10}_2 ∨ b^{79, 10}_1 ∨ b^{79, 10}_0 ∨ false c in DIMACS: -18536 18537 18538 0 c 3 does not represent an automaton state. c -(-b^{79, 10}_2 ∧ b^{79, 10}_1 ∧ b^{79, 10}_0 ∧ true) c in CNF: c b^{79, 10}_2 ∨ -b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ false c in DIMACS: 18536 -18537 -18538 0 c -3 does not represent an automaton state. c -( b^{79, 10}_2 ∧ b^{79, 10}_1 ∧ b^{79, 10}_0 ∧ true) c in CNF: c -b^{79, 10}_2 ∨ -b^{79, 10}_1 ∨ -b^{79, 10}_0 ∨ false c in DIMACS: -18536 -18537 -18538 0 c i = 11 c -2+1 --> -1 c ( b^{79, 11}_2 ∧ b^{79, 11}_1 ∧ -b^{79, 11}_0 ∧ p_869) -> ( b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ b^{79, 12}_0) c in CNF: c -b^{79, 11}_2 ∨ -b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ -p_869 ∨ b^{79, 12}_2 c -b^{79, 11}_2 ∨ -b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ -p_869 ∨ -b^{79, 12}_1 c -b^{79, 11}_2 ∨ -b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ -p_869 ∨ b^{79, 12}_0 c in DIMACS: -18539 -18540 18541 -869 18542 0 -18539 -18540 18541 -869 -18543 0 -18539 -18540 18541 -869 18544 0 c -1+1 --> 0 c ( b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ b^{79, 11}_0 ∧ p_869) -> (-b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ -b^{79, 12}_0) c in CNF: c -b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ -p_869 ∨ -b^{79, 12}_2 c -b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ -p_869 ∨ -b^{79, 12}_1 c -b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ -p_869 ∨ -b^{79, 12}_0 c in DIMACS: -18539 18540 -18541 -869 -18542 0 -18539 18540 -18541 -869 -18543 0 -18539 18540 -18541 -869 -18544 0 c 0+1 --> 1 c (-b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ -b^{79, 11}_0 ∧ p_869) -> (-b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ b^{79, 12}_0) c in CNF: c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ -p_869 ∨ -b^{79, 12}_2 c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ -p_869 ∨ -b^{79, 12}_1 c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ -p_869 ∨ b^{79, 12}_0 c in DIMACS: 18539 18540 18541 -869 -18542 0 18539 18540 18541 -869 -18543 0 18539 18540 18541 -869 18544 0 c 1+1 --> 2 c (-b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ b^{79, 11}_0 ∧ p_869) -> (-b^{79, 12}_2 ∧ b^{79, 12}_1 ∧ -b^{79, 12}_0) c in CNF: c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ -p_869 ∨ -b^{79, 12}_2 c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ -p_869 ∨ b^{79, 12}_1 c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ -p_869 ∨ -b^{79, 12}_0 c in DIMACS: 18539 18540 -18541 -869 -18542 0 18539 18540 -18541 -869 18543 0 18539 18540 -18541 -869 -18544 0 c 2+1 --> break c (-b^{79, 11}_2 ∧ b^{79, 11}_1 ∧ -b^{79, 11}_0 ∧ p_869) -> break c in CNF: c b^{79, 11}_2 ∨ -b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ -p_869 ∨ break c in DIMACS: 18539 -18540 18541 -869 1162 0 c 2-1 --> 1 c (-b^{79, 11}_2 ∧ b^{79, 11}_1 ∧ -b^{79, 11}_0 ∧ -p_869) -> (-b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ b^{79, 12}_0) c in CNF: c b^{79, 11}_2 ∨ -b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ p_869 ∨ -b^{79, 12}_2 c b^{79, 11}_2 ∨ -b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ p_869 ∨ -b^{79, 12}_1 c b^{79, 11}_2 ∨ -b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ p_869 ∨ b^{79, 12}_0 c in DIMACS: 18539 -18540 18541 869 -18542 0 18539 -18540 18541 869 -18543 0 18539 -18540 18541 869 18544 0 c 1-1 --> 0 c (-b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ b^{79, 11}_0 ∧ -p_869) -> (-b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ -b^{79, 12}_0) c in CNF: c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ p_869 ∨ -b^{79, 12}_2 c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ p_869 ∨ -b^{79, 12}_1 c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ p_869 ∨ -b^{79, 12}_0 c in DIMACS: 18539 18540 -18541 869 -18542 0 18539 18540 -18541 869 -18543 0 18539 18540 -18541 869 -18544 0 c 0-1 --> -1 c (-b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ -b^{79, 11}_0 ∧ -p_869) -> ( b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ b^{79, 12}_0) c in CNF: c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ p_869 ∨ b^{79, 12}_2 c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ p_869 ∨ -b^{79, 12}_1 c b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ p_869 ∨ b^{79, 12}_0 c in DIMACS: 18539 18540 18541 869 18542 0 18539 18540 18541 869 -18543 0 18539 18540 18541 869 18544 0 c -1-1 --> -2 c ( b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ b^{79, 11}_0 ∧ -p_869) -> ( b^{79, 12}_2 ∧ b^{79, 12}_1 ∧ -b^{79, 12}_0) c in CNF: c -b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ p_869 ∨ b^{79, 12}_2 c -b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ p_869 ∨ b^{79, 12}_1 c -b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ p_869 ∨ -b^{79, 12}_0 c in DIMACS: -18539 18540 -18541 869 18542 0 -18539 18540 -18541 869 18543 0 -18539 18540 -18541 869 -18544 0 c -2-1 --> break c ( b^{79, 11}_2 ∧ b^{79, 11}_1 ∧ -b^{79, 11}_0 ∧ -p_869) -> break c in CNF: c -b^{79, 11}_2 ∨ -b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ p_869 ∨ break c in DIMACS: -18539 -18540 18541 869 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 11}_2 ∧ -b^{79, 11}_1 ∧ -b^{79, 11}_0 ∧ true) c in CNF: c -b^{79, 11}_2 ∨ b^{79, 11}_1 ∨ b^{79, 11}_0 ∨ false c in DIMACS: -18539 18540 18541 0 c 3 does not represent an automaton state. c -(-b^{79, 11}_2 ∧ b^{79, 11}_1 ∧ b^{79, 11}_0 ∧ true) c in CNF: c b^{79, 11}_2 ∨ -b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ false c in DIMACS: 18539 -18540 -18541 0 c -3 does not represent an automaton state. c -( b^{79, 11}_2 ∧ b^{79, 11}_1 ∧ b^{79, 11}_0 ∧ true) c in CNF: c -b^{79, 11}_2 ∨ -b^{79, 11}_1 ∨ -b^{79, 11}_0 ∨ false c in DIMACS: -18539 -18540 -18541 0 c i = 12 c -2+1 --> -1 c ( b^{79, 12}_2 ∧ b^{79, 12}_1 ∧ -b^{79, 12}_0 ∧ p_948) -> ( b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ b^{79, 13}_0) c in CNF: c -b^{79, 12}_2 ∨ -b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ -p_948 ∨ b^{79, 13}_2 c -b^{79, 12}_2 ∨ -b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ -p_948 ∨ -b^{79, 13}_1 c -b^{79, 12}_2 ∨ -b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ -p_948 ∨ b^{79, 13}_0 c in DIMACS: -18542 -18543 18544 -948 18545 0 -18542 -18543 18544 -948 -18546 0 -18542 -18543 18544 -948 18547 0 c -1+1 --> 0 c ( b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ b^{79, 12}_0 ∧ p_948) -> (-b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ -b^{79, 13}_0) c in CNF: c -b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ -p_948 ∨ -b^{79, 13}_2 c -b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ -p_948 ∨ -b^{79, 13}_1 c -b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ -p_948 ∨ -b^{79, 13}_0 c in DIMACS: -18542 18543 -18544 -948 -18545 0 -18542 18543 -18544 -948 -18546 0 -18542 18543 -18544 -948 -18547 0 c 0+1 --> 1 c (-b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ -b^{79, 12}_0 ∧ p_948) -> (-b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ b^{79, 13}_0) c in CNF: c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ -p_948 ∨ -b^{79, 13}_2 c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ -p_948 ∨ -b^{79, 13}_1 c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ -p_948 ∨ b^{79, 13}_0 c in DIMACS: 18542 18543 18544 -948 -18545 0 18542 18543 18544 -948 -18546 0 18542 18543 18544 -948 18547 0 c 1+1 --> 2 c (-b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ b^{79, 12}_0 ∧ p_948) -> (-b^{79, 13}_2 ∧ b^{79, 13}_1 ∧ -b^{79, 13}_0) c in CNF: c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ -p_948 ∨ -b^{79, 13}_2 c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ -p_948 ∨ b^{79, 13}_1 c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ -p_948 ∨ -b^{79, 13}_0 c in DIMACS: 18542 18543 -18544 -948 -18545 0 18542 18543 -18544 -948 18546 0 18542 18543 -18544 -948 -18547 0 c 2+1 --> break c (-b^{79, 12}_2 ∧ b^{79, 12}_1 ∧ -b^{79, 12}_0 ∧ p_948) -> break c in CNF: c b^{79, 12}_2 ∨ -b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ -p_948 ∨ break c in DIMACS: 18542 -18543 18544 -948 1162 0 c 2-1 --> 1 c (-b^{79, 12}_2 ∧ b^{79, 12}_1 ∧ -b^{79, 12}_0 ∧ -p_948) -> (-b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ b^{79, 13}_0) c in CNF: c b^{79, 12}_2 ∨ -b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ p_948 ∨ -b^{79, 13}_2 c b^{79, 12}_2 ∨ -b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ p_948 ∨ -b^{79, 13}_1 c b^{79, 12}_2 ∨ -b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ p_948 ∨ b^{79, 13}_0 c in DIMACS: 18542 -18543 18544 948 -18545 0 18542 -18543 18544 948 -18546 0 18542 -18543 18544 948 18547 0 c 1-1 --> 0 c (-b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ b^{79, 12}_0 ∧ -p_948) -> (-b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ -b^{79, 13}_0) c in CNF: c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ p_948 ∨ -b^{79, 13}_2 c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ p_948 ∨ -b^{79, 13}_1 c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ p_948 ∨ -b^{79, 13}_0 c in DIMACS: 18542 18543 -18544 948 -18545 0 18542 18543 -18544 948 -18546 0 18542 18543 -18544 948 -18547 0 c 0-1 --> -1 c (-b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ -b^{79, 12}_0 ∧ -p_948) -> ( b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ b^{79, 13}_0) c in CNF: c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ p_948 ∨ b^{79, 13}_2 c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ p_948 ∨ -b^{79, 13}_1 c b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ p_948 ∨ b^{79, 13}_0 c in DIMACS: 18542 18543 18544 948 18545 0 18542 18543 18544 948 -18546 0 18542 18543 18544 948 18547 0 c -1-1 --> -2 c ( b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ b^{79, 12}_0 ∧ -p_948) -> ( b^{79, 13}_2 ∧ b^{79, 13}_1 ∧ -b^{79, 13}_0) c in CNF: c -b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ p_948 ∨ b^{79, 13}_2 c -b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ p_948 ∨ b^{79, 13}_1 c -b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ p_948 ∨ -b^{79, 13}_0 c in DIMACS: -18542 18543 -18544 948 18545 0 -18542 18543 -18544 948 18546 0 -18542 18543 -18544 948 -18547 0 c -2-1 --> break c ( b^{79, 12}_2 ∧ b^{79, 12}_1 ∧ -b^{79, 12}_0 ∧ -p_948) -> break c in CNF: c -b^{79, 12}_2 ∨ -b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ p_948 ∨ break c in DIMACS: -18542 -18543 18544 948 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 12}_2 ∧ -b^{79, 12}_1 ∧ -b^{79, 12}_0 ∧ true) c in CNF: c -b^{79, 12}_2 ∨ b^{79, 12}_1 ∨ b^{79, 12}_0 ∨ false c in DIMACS: -18542 18543 18544 0 c 3 does not represent an automaton state. c -(-b^{79, 12}_2 ∧ b^{79, 12}_1 ∧ b^{79, 12}_0 ∧ true) c in CNF: c b^{79, 12}_2 ∨ -b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ false c in DIMACS: 18542 -18543 -18544 0 c -3 does not represent an automaton state. c -( b^{79, 12}_2 ∧ b^{79, 12}_1 ∧ b^{79, 12}_0 ∧ true) c in CNF: c -b^{79, 12}_2 ∨ -b^{79, 12}_1 ∨ -b^{79, 12}_0 ∨ false c in DIMACS: -18542 -18543 -18544 0 c i = 13 c -2+1 --> -1 c ( b^{79, 13}_2 ∧ b^{79, 13}_1 ∧ -b^{79, 13}_0 ∧ p_1027) -> ( b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ b^{79, 14}_0) c in CNF: c -b^{79, 13}_2 ∨ -b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ -p_1027 ∨ b^{79, 14}_2 c -b^{79, 13}_2 ∨ -b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ -p_1027 ∨ -b^{79, 14}_1 c -b^{79, 13}_2 ∨ -b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ -p_1027 ∨ b^{79, 14}_0 c in DIMACS: -18545 -18546 18547 -1027 18548 0 -18545 -18546 18547 -1027 -18549 0 -18545 -18546 18547 -1027 18550 0 c -1+1 --> 0 c ( b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ b^{79, 13}_0 ∧ p_1027) -> (-b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ -b^{79, 14}_0) c in CNF: c -b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ -p_1027 ∨ -b^{79, 14}_2 c -b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ -p_1027 ∨ -b^{79, 14}_1 c -b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ -p_1027 ∨ -b^{79, 14}_0 c in DIMACS: -18545 18546 -18547 -1027 -18548 0 -18545 18546 -18547 -1027 -18549 0 -18545 18546 -18547 -1027 -18550 0 c 0+1 --> 1 c (-b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ -b^{79, 13}_0 ∧ p_1027) -> (-b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ b^{79, 14}_0) c in CNF: c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ -p_1027 ∨ -b^{79, 14}_2 c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ -p_1027 ∨ -b^{79, 14}_1 c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ -p_1027 ∨ b^{79, 14}_0 c in DIMACS: 18545 18546 18547 -1027 -18548 0 18545 18546 18547 -1027 -18549 0 18545 18546 18547 -1027 18550 0 c 1+1 --> 2 c (-b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ b^{79, 13}_0 ∧ p_1027) -> (-b^{79, 14}_2 ∧ b^{79, 14}_1 ∧ -b^{79, 14}_0) c in CNF: c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ -p_1027 ∨ -b^{79, 14}_2 c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ -p_1027 ∨ b^{79, 14}_1 c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ -p_1027 ∨ -b^{79, 14}_0 c in DIMACS: 18545 18546 -18547 -1027 -18548 0 18545 18546 -18547 -1027 18549 0 18545 18546 -18547 -1027 -18550 0 c 2+1 --> break c (-b^{79, 13}_2 ∧ b^{79, 13}_1 ∧ -b^{79, 13}_0 ∧ p_1027) -> break c in CNF: c b^{79, 13}_2 ∨ -b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ -p_1027 ∨ break c in DIMACS: 18545 -18546 18547 -1027 1162 0 c 2-1 --> 1 c (-b^{79, 13}_2 ∧ b^{79, 13}_1 ∧ -b^{79, 13}_0 ∧ -p_1027) -> (-b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ b^{79, 14}_0) c in CNF: c b^{79, 13}_2 ∨ -b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ p_1027 ∨ -b^{79, 14}_2 c b^{79, 13}_2 ∨ -b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ p_1027 ∨ -b^{79, 14}_1 c b^{79, 13}_2 ∨ -b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ p_1027 ∨ b^{79, 14}_0 c in DIMACS: 18545 -18546 18547 1027 -18548 0 18545 -18546 18547 1027 -18549 0 18545 -18546 18547 1027 18550 0 c 1-1 --> 0 c (-b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ b^{79, 13}_0 ∧ -p_1027) -> (-b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ -b^{79, 14}_0) c in CNF: c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ p_1027 ∨ -b^{79, 14}_2 c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ p_1027 ∨ -b^{79, 14}_1 c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ p_1027 ∨ -b^{79, 14}_0 c in DIMACS: 18545 18546 -18547 1027 -18548 0 18545 18546 -18547 1027 -18549 0 18545 18546 -18547 1027 -18550 0 c 0-1 --> -1 c (-b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ -b^{79, 13}_0 ∧ -p_1027) -> ( b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ b^{79, 14}_0) c in CNF: c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ p_1027 ∨ b^{79, 14}_2 c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ p_1027 ∨ -b^{79, 14}_1 c b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ p_1027 ∨ b^{79, 14}_0 c in DIMACS: 18545 18546 18547 1027 18548 0 18545 18546 18547 1027 -18549 0 18545 18546 18547 1027 18550 0 c -1-1 --> -2 c ( b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ b^{79, 13}_0 ∧ -p_1027) -> ( b^{79, 14}_2 ∧ b^{79, 14}_1 ∧ -b^{79, 14}_0) c in CNF: c -b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ p_1027 ∨ b^{79, 14}_2 c -b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ p_1027 ∨ b^{79, 14}_1 c -b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ p_1027 ∨ -b^{79, 14}_0 c in DIMACS: -18545 18546 -18547 1027 18548 0 -18545 18546 -18547 1027 18549 0 -18545 18546 -18547 1027 -18550 0 c -2-1 --> break c ( b^{79, 13}_2 ∧ b^{79, 13}_1 ∧ -b^{79, 13}_0 ∧ -p_1027) -> break c in CNF: c -b^{79, 13}_2 ∨ -b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ p_1027 ∨ break c in DIMACS: -18545 -18546 18547 1027 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 13}_2 ∧ -b^{79, 13}_1 ∧ -b^{79, 13}_0 ∧ true) c in CNF: c -b^{79, 13}_2 ∨ b^{79, 13}_1 ∨ b^{79, 13}_0 ∨ false c in DIMACS: -18545 18546 18547 0 c 3 does not represent an automaton state. c -(-b^{79, 13}_2 ∧ b^{79, 13}_1 ∧ b^{79, 13}_0 ∧ true) c in CNF: c b^{79, 13}_2 ∨ -b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ false c in DIMACS: 18545 -18546 -18547 0 c -3 does not represent an automaton state. c -( b^{79, 13}_2 ∧ b^{79, 13}_1 ∧ b^{79, 13}_0 ∧ true) c in CNF: c -b^{79, 13}_2 ∨ -b^{79, 13}_1 ∨ -b^{79, 13}_0 ∨ false c in DIMACS: -18545 -18546 -18547 0 c i = 14 c -2+1 --> -1 c ( b^{79, 14}_2 ∧ b^{79, 14}_1 ∧ -b^{79, 14}_0 ∧ p_1106) -> ( b^{79, 15}_2 ∧ -b^{79, 15}_1 ∧ b^{79, 15}_0) c in CNF: c -b^{79, 14}_2 ∨ -b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ -p_1106 ∨ b^{79, 15}_2 c -b^{79, 14}_2 ∨ -b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ -p_1106 ∨ -b^{79, 15}_1 c -b^{79, 14}_2 ∨ -b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ -p_1106 ∨ b^{79, 15}_0 c in DIMACS: -18548 -18549 18550 -1106 18551 0 -18548 -18549 18550 -1106 -18552 0 -18548 -18549 18550 -1106 18553 0 c -1+1 --> 0 c ( b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ b^{79, 14}_0 ∧ p_1106) -> (-b^{79, 15}_2 ∧ -b^{79, 15}_1 ∧ -b^{79, 15}_0) c in CNF: c -b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ -p_1106 ∨ -b^{79, 15}_2 c -b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ -p_1106 ∨ -b^{79, 15}_1 c -b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ -p_1106 ∨ -b^{79, 15}_0 c in DIMACS: -18548 18549 -18550 -1106 -18551 0 -18548 18549 -18550 -1106 -18552 0 -18548 18549 -18550 -1106 -18553 0 c 0+1 --> 1 c (-b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ -b^{79, 14}_0 ∧ p_1106) -> (-b^{79, 15}_2 ∧ -b^{79, 15}_1 ∧ b^{79, 15}_0) c in CNF: c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ -p_1106 ∨ -b^{79, 15}_2 c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ -p_1106 ∨ -b^{79, 15}_1 c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ -p_1106 ∨ b^{79, 15}_0 c in DIMACS: 18548 18549 18550 -1106 -18551 0 18548 18549 18550 -1106 -18552 0 18548 18549 18550 -1106 18553 0 c 1+1 --> 2 c (-b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ b^{79, 14}_0 ∧ p_1106) -> (-b^{79, 15}_2 ∧ b^{79, 15}_1 ∧ -b^{79, 15}_0) c in CNF: c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ -p_1106 ∨ -b^{79, 15}_2 c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ -p_1106 ∨ b^{79, 15}_1 c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ -p_1106 ∨ -b^{79, 15}_0 c in DIMACS: 18548 18549 -18550 -1106 -18551 0 18548 18549 -18550 -1106 18552 0 18548 18549 -18550 -1106 -18553 0 c 2+1 --> break c (-b^{79, 14}_2 ∧ b^{79, 14}_1 ∧ -b^{79, 14}_0 ∧ p_1106) -> break c in CNF: c b^{79, 14}_2 ∨ -b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ -p_1106 ∨ break c in DIMACS: 18548 -18549 18550 -1106 1162 0 c 2-1 --> 1 c (-b^{79, 14}_2 ∧ b^{79, 14}_1 ∧ -b^{79, 14}_0 ∧ -p_1106) -> (-b^{79, 15}_2 ∧ -b^{79, 15}_1 ∧ b^{79, 15}_0) c in CNF: c b^{79, 14}_2 ∨ -b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ p_1106 ∨ -b^{79, 15}_2 c b^{79, 14}_2 ∨ -b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ p_1106 ∨ -b^{79, 15}_1 c b^{79, 14}_2 ∨ -b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ p_1106 ∨ b^{79, 15}_0 c in DIMACS: 18548 -18549 18550 1106 -18551 0 18548 -18549 18550 1106 -18552 0 18548 -18549 18550 1106 18553 0 c 1-1 --> 0 c (-b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ b^{79, 14}_0 ∧ -p_1106) -> (-b^{79, 15}_2 ∧ -b^{79, 15}_1 ∧ -b^{79, 15}_0) c in CNF: c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ p_1106 ∨ -b^{79, 15}_2 c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ p_1106 ∨ -b^{79, 15}_1 c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ p_1106 ∨ -b^{79, 15}_0 c in DIMACS: 18548 18549 -18550 1106 -18551 0 18548 18549 -18550 1106 -18552 0 18548 18549 -18550 1106 -18553 0 c 0-1 --> -1 c (-b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ -b^{79, 14}_0 ∧ -p_1106) -> ( b^{79, 15}_2 ∧ -b^{79, 15}_1 ∧ b^{79, 15}_0) c in CNF: c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ p_1106 ∨ b^{79, 15}_2 c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ p_1106 ∨ -b^{79, 15}_1 c b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ p_1106 ∨ b^{79, 15}_0 c in DIMACS: 18548 18549 18550 1106 18551 0 18548 18549 18550 1106 -18552 0 18548 18549 18550 1106 18553 0 c -1-1 --> -2 c ( b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ b^{79, 14}_0 ∧ -p_1106) -> ( b^{79, 15}_2 ∧ b^{79, 15}_1 ∧ -b^{79, 15}_0) c in CNF: c -b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ p_1106 ∨ b^{79, 15}_2 c -b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ p_1106 ∨ b^{79, 15}_1 c -b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ p_1106 ∨ -b^{79, 15}_0 c in DIMACS: -18548 18549 -18550 1106 18551 0 -18548 18549 -18550 1106 18552 0 -18548 18549 -18550 1106 -18553 0 c -2-1 --> break c ( b^{79, 14}_2 ∧ b^{79, 14}_1 ∧ -b^{79, 14}_0 ∧ -p_1106) -> break c in CNF: c -b^{79, 14}_2 ∨ -b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ p_1106 ∨ break c in DIMACS: -18548 -18549 18550 1106 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{79, 14}_2 ∧ -b^{79, 14}_1 ∧ -b^{79, 14}_0 ∧ true) c in CNF: c -b^{79, 14}_2 ∨ b^{79, 14}_1 ∨ b^{79, 14}_0 ∨ false c in DIMACS: -18548 18549 18550 0 c 3 does not represent an automaton state. c -(-b^{79, 14}_2 ∧ b^{79, 14}_1 ∧ b^{79, 14}_0 ∧ true) c in CNF: c b^{79, 14}_2 ∨ -b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ false c in DIMACS: 18548 -18549 -18550 0 c -3 does not represent an automaton state. c -( b^{79, 14}_2 ∧ b^{79, 14}_1 ∧ b^{79, 14}_0 ∧ true) c in CNF: c -b^{79, 14}_2 ∨ -b^{79, 14}_1 ∨ -b^{79, 14}_0 ∨ false c in DIMACS: -18548 -18549 -18550 0 c INIT for k = 80 c -b^{80, 1}_2 c -b^{80, 1}_1 c -b^{80, 1}_0 c in DIMACS: -18554 0 -18555 0 -18556 0 c Transitions for k = 80 c i = 1 c -2+1 --> -1 c ( b^{80, 1}_2 ∧ b^{80, 1}_1 ∧ -b^{80, 1}_0 ∧ p_80) -> ( b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ b^{80, 2}_0) c in CNF: c -b^{80, 1}_2 ∨ -b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ -p_80 ∨ b^{80, 2}_2 c -b^{80, 1}_2 ∨ -b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ -p_80 ∨ -b^{80, 2}_1 c -b^{80, 1}_2 ∨ -b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ -p_80 ∨ b^{80, 2}_0 c in DIMACS: -18554 -18555 18556 -80 18557 0 -18554 -18555 18556 -80 -18558 0 -18554 -18555 18556 -80 18559 0 c -1+1 --> 0 c ( b^{80, 1}_2 ∧ -b^{80, 1}_1 ∧ b^{80, 1}_0 ∧ p_80) -> (-b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ -b^{80, 2}_0) c in CNF: c -b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ -p_80 ∨ -b^{80, 2}_2 c -b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ -p_80 ∨ -b^{80, 2}_1 c -b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ -p_80 ∨ -b^{80, 2}_0 c in DIMACS: -18554 18555 -18556 -80 -18557 0 -18554 18555 -18556 -80 -18558 0 -18554 18555 -18556 -80 -18559 0 c 0+1 --> 1 c (-b^{80, 1}_2 ∧ -b^{80, 1}_1 ∧ -b^{80, 1}_0 ∧ p_80) -> (-b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ b^{80, 2}_0) c in CNF: c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ -p_80 ∨ -b^{80, 2}_2 c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ -p_80 ∨ -b^{80, 2}_1 c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ -p_80 ∨ b^{80, 2}_0 c in DIMACS: 18554 18555 18556 -80 -18557 0 18554 18555 18556 -80 -18558 0 18554 18555 18556 -80 18559 0 c 1+1 --> 2 c (-b^{80, 1}_2 ∧ -b^{80, 1}_1 ∧ b^{80, 1}_0 ∧ p_80) -> (-b^{80, 2}_2 ∧ b^{80, 2}_1 ∧ -b^{80, 2}_0) c in CNF: c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ -p_80 ∨ -b^{80, 2}_2 c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ -p_80 ∨ b^{80, 2}_1 c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ -p_80 ∨ -b^{80, 2}_0 c in DIMACS: 18554 18555 -18556 -80 -18557 0 18554 18555 -18556 -80 18558 0 18554 18555 -18556 -80 -18559 0 c 2+1 --> break c (-b^{80, 1}_2 ∧ b^{80, 1}_1 ∧ -b^{80, 1}_0 ∧ p_80) -> break c in CNF: c b^{80, 1}_2 ∨ -b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ -p_80 ∨ break c in DIMACS: 18554 -18555 18556 -80 1162 0 c 2-1 --> 1 c (-b^{80, 1}_2 ∧ b^{80, 1}_1 ∧ -b^{80, 1}_0 ∧ -p_80) -> (-b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ b^{80, 2}_0) c in CNF: c b^{80, 1}_2 ∨ -b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ p_80 ∨ -b^{80, 2}_2 c b^{80, 1}_2 ∨ -b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ p_80 ∨ -b^{80, 2}_1 c b^{80, 1}_2 ∨ -b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ p_80 ∨ b^{80, 2}_0 c in DIMACS: 18554 -18555 18556 80 -18557 0 18554 -18555 18556 80 -18558 0 18554 -18555 18556 80 18559 0 c 1-1 --> 0 c (-b^{80, 1}_2 ∧ -b^{80, 1}_1 ∧ b^{80, 1}_0 ∧ -p_80) -> (-b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ -b^{80, 2}_0) c in CNF: c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ p_80 ∨ -b^{80, 2}_2 c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ p_80 ∨ -b^{80, 2}_1 c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ p_80 ∨ -b^{80, 2}_0 c in DIMACS: 18554 18555 -18556 80 -18557 0 18554 18555 -18556 80 -18558 0 18554 18555 -18556 80 -18559 0 c 0-1 --> -1 c (-b^{80, 1}_2 ∧ -b^{80, 1}_1 ∧ -b^{80, 1}_0 ∧ -p_80) -> ( b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ b^{80, 2}_0) c in CNF: c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ p_80 ∨ b^{80, 2}_2 c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ p_80 ∨ -b^{80, 2}_1 c b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ p_80 ∨ b^{80, 2}_0 c in DIMACS: 18554 18555 18556 80 18557 0 18554 18555 18556 80 -18558 0 18554 18555 18556 80 18559 0 c -1-1 --> -2 c ( b^{80, 1}_2 ∧ -b^{80, 1}_1 ∧ b^{80, 1}_0 ∧ -p_80) -> ( b^{80, 2}_2 ∧ b^{80, 2}_1 ∧ -b^{80, 2}_0) c in CNF: c -b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ p_80 ∨ b^{80, 2}_2 c -b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ p_80 ∨ b^{80, 2}_1 c -b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ p_80 ∨ -b^{80, 2}_0 c in DIMACS: -18554 18555 -18556 80 18557 0 -18554 18555 -18556 80 18558 0 -18554 18555 -18556 80 -18559 0 c -2-1 --> break c ( b^{80, 1}_2 ∧ b^{80, 1}_1 ∧ -b^{80, 1}_0 ∧ -p_80) -> break c in CNF: c -b^{80, 1}_2 ∨ -b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ p_80 ∨ break c in DIMACS: -18554 -18555 18556 80 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 1}_2 ∧ -b^{80, 1}_1 ∧ -b^{80, 1}_0 ∧ true) c in CNF: c -b^{80, 1}_2 ∨ b^{80, 1}_1 ∨ b^{80, 1}_0 ∨ false c in DIMACS: -18554 18555 18556 0 c 3 does not represent an automaton state. c -(-b^{80, 1}_2 ∧ b^{80, 1}_1 ∧ b^{80, 1}_0 ∧ true) c in CNF: c b^{80, 1}_2 ∨ -b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ false c in DIMACS: 18554 -18555 -18556 0 c -3 does not represent an automaton state. c -( b^{80, 1}_2 ∧ b^{80, 1}_1 ∧ b^{80, 1}_0 ∧ true) c in CNF: c -b^{80, 1}_2 ∨ -b^{80, 1}_1 ∨ -b^{80, 1}_0 ∨ false c in DIMACS: -18554 -18555 -18556 0 c i = 2 c -2+1 --> -1 c ( b^{80, 2}_2 ∧ b^{80, 2}_1 ∧ -b^{80, 2}_0 ∧ p_160) -> ( b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ b^{80, 3}_0) c in CNF: c -b^{80, 2}_2 ∨ -b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ -p_160 ∨ b^{80, 3}_2 c -b^{80, 2}_2 ∨ -b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ -p_160 ∨ -b^{80, 3}_1 c -b^{80, 2}_2 ∨ -b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ -p_160 ∨ b^{80, 3}_0 c in DIMACS: -18557 -18558 18559 -160 18560 0 -18557 -18558 18559 -160 -18561 0 -18557 -18558 18559 -160 18562 0 c -1+1 --> 0 c ( b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ b^{80, 2}_0 ∧ p_160) -> (-b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ -b^{80, 3}_0) c in CNF: c -b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ -p_160 ∨ -b^{80, 3}_2 c -b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ -p_160 ∨ -b^{80, 3}_1 c -b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ -p_160 ∨ -b^{80, 3}_0 c in DIMACS: -18557 18558 -18559 -160 -18560 0 -18557 18558 -18559 -160 -18561 0 -18557 18558 -18559 -160 -18562 0 c 0+1 --> 1 c (-b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ -b^{80, 2}_0 ∧ p_160) -> (-b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ b^{80, 3}_0) c in CNF: c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ -p_160 ∨ -b^{80, 3}_2 c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ -p_160 ∨ -b^{80, 3}_1 c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ -p_160 ∨ b^{80, 3}_0 c in DIMACS: 18557 18558 18559 -160 -18560 0 18557 18558 18559 -160 -18561 0 18557 18558 18559 -160 18562 0 c 1+1 --> 2 c (-b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ b^{80, 2}_0 ∧ p_160) -> (-b^{80, 3}_2 ∧ b^{80, 3}_1 ∧ -b^{80, 3}_0) c in CNF: c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ -p_160 ∨ -b^{80, 3}_2 c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ -p_160 ∨ b^{80, 3}_1 c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ -p_160 ∨ -b^{80, 3}_0 c in DIMACS: 18557 18558 -18559 -160 -18560 0 18557 18558 -18559 -160 18561 0 18557 18558 -18559 -160 -18562 0 c 2+1 --> break c (-b^{80, 2}_2 ∧ b^{80, 2}_1 ∧ -b^{80, 2}_0 ∧ p_160) -> break c in CNF: c b^{80, 2}_2 ∨ -b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ -p_160 ∨ break c in DIMACS: 18557 -18558 18559 -160 1162 0 c 2-1 --> 1 c (-b^{80, 2}_2 ∧ b^{80, 2}_1 ∧ -b^{80, 2}_0 ∧ -p_160) -> (-b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ b^{80, 3}_0) c in CNF: c b^{80, 2}_2 ∨ -b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ p_160 ∨ -b^{80, 3}_2 c b^{80, 2}_2 ∨ -b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ p_160 ∨ -b^{80, 3}_1 c b^{80, 2}_2 ∨ -b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ p_160 ∨ b^{80, 3}_0 c in DIMACS: 18557 -18558 18559 160 -18560 0 18557 -18558 18559 160 -18561 0 18557 -18558 18559 160 18562 0 c 1-1 --> 0 c (-b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ b^{80, 2}_0 ∧ -p_160) -> (-b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ -b^{80, 3}_0) c in CNF: c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ p_160 ∨ -b^{80, 3}_2 c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ p_160 ∨ -b^{80, 3}_1 c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ p_160 ∨ -b^{80, 3}_0 c in DIMACS: 18557 18558 -18559 160 -18560 0 18557 18558 -18559 160 -18561 0 18557 18558 -18559 160 -18562 0 c 0-1 --> -1 c (-b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ -b^{80, 2}_0 ∧ -p_160) -> ( b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ b^{80, 3}_0) c in CNF: c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ p_160 ∨ b^{80, 3}_2 c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ p_160 ∨ -b^{80, 3}_1 c b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ p_160 ∨ b^{80, 3}_0 c in DIMACS: 18557 18558 18559 160 18560 0 18557 18558 18559 160 -18561 0 18557 18558 18559 160 18562 0 c -1-1 --> -2 c ( b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ b^{80, 2}_0 ∧ -p_160) -> ( b^{80, 3}_2 ∧ b^{80, 3}_1 ∧ -b^{80, 3}_0) c in CNF: c -b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ p_160 ∨ b^{80, 3}_2 c -b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ p_160 ∨ b^{80, 3}_1 c -b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ p_160 ∨ -b^{80, 3}_0 c in DIMACS: -18557 18558 -18559 160 18560 0 -18557 18558 -18559 160 18561 0 -18557 18558 -18559 160 -18562 0 c -2-1 --> break c ( b^{80, 2}_2 ∧ b^{80, 2}_1 ∧ -b^{80, 2}_0 ∧ -p_160) -> break c in CNF: c -b^{80, 2}_2 ∨ -b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ p_160 ∨ break c in DIMACS: -18557 -18558 18559 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 2}_2 ∧ -b^{80, 2}_1 ∧ -b^{80, 2}_0 ∧ true) c in CNF: c -b^{80, 2}_2 ∨ b^{80, 2}_1 ∨ b^{80, 2}_0 ∨ false c in DIMACS: -18557 18558 18559 0 c 3 does not represent an automaton state. c -(-b^{80, 2}_2 ∧ b^{80, 2}_1 ∧ b^{80, 2}_0 ∧ true) c in CNF: c b^{80, 2}_2 ∨ -b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ false c in DIMACS: 18557 -18558 -18559 0 c -3 does not represent an automaton state. c -( b^{80, 2}_2 ∧ b^{80, 2}_1 ∧ b^{80, 2}_0 ∧ true) c in CNF: c -b^{80, 2}_2 ∨ -b^{80, 2}_1 ∨ -b^{80, 2}_0 ∨ false c in DIMACS: -18557 -18558 -18559 0 c i = 3 c -2+1 --> -1 c ( b^{80, 3}_2 ∧ b^{80, 3}_1 ∧ -b^{80, 3}_0 ∧ p_240) -> ( b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ b^{80, 4}_0) c in CNF: c -b^{80, 3}_2 ∨ -b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ -p_240 ∨ b^{80, 4}_2 c -b^{80, 3}_2 ∨ -b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ -p_240 ∨ -b^{80, 4}_1 c -b^{80, 3}_2 ∨ -b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ -p_240 ∨ b^{80, 4}_0 c in DIMACS: -18560 -18561 18562 -240 18563 0 -18560 -18561 18562 -240 -18564 0 -18560 -18561 18562 -240 18565 0 c -1+1 --> 0 c ( b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ b^{80, 3}_0 ∧ p_240) -> (-b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ -b^{80, 4}_0) c in CNF: c -b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ -p_240 ∨ -b^{80, 4}_2 c -b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ -p_240 ∨ -b^{80, 4}_1 c -b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ -p_240 ∨ -b^{80, 4}_0 c in DIMACS: -18560 18561 -18562 -240 -18563 0 -18560 18561 -18562 -240 -18564 0 -18560 18561 -18562 -240 -18565 0 c 0+1 --> 1 c (-b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ -b^{80, 3}_0 ∧ p_240) -> (-b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ b^{80, 4}_0) c in CNF: c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ -p_240 ∨ -b^{80, 4}_2 c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ -p_240 ∨ -b^{80, 4}_1 c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ -p_240 ∨ b^{80, 4}_0 c in DIMACS: 18560 18561 18562 -240 -18563 0 18560 18561 18562 -240 -18564 0 18560 18561 18562 -240 18565 0 c 1+1 --> 2 c (-b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ b^{80, 3}_0 ∧ p_240) -> (-b^{80, 4}_2 ∧ b^{80, 4}_1 ∧ -b^{80, 4}_0) c in CNF: c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ -p_240 ∨ -b^{80, 4}_2 c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ -p_240 ∨ b^{80, 4}_1 c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ -p_240 ∨ -b^{80, 4}_0 c in DIMACS: 18560 18561 -18562 -240 -18563 0 18560 18561 -18562 -240 18564 0 18560 18561 -18562 -240 -18565 0 c 2+1 --> break c (-b^{80, 3}_2 ∧ b^{80, 3}_1 ∧ -b^{80, 3}_0 ∧ p_240) -> break c in CNF: c b^{80, 3}_2 ∨ -b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ -p_240 ∨ break c in DIMACS: 18560 -18561 18562 -240 1162 0 c 2-1 --> 1 c (-b^{80, 3}_2 ∧ b^{80, 3}_1 ∧ -b^{80, 3}_0 ∧ -p_240) -> (-b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ b^{80, 4}_0) c in CNF: c b^{80, 3}_2 ∨ -b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ p_240 ∨ -b^{80, 4}_2 c b^{80, 3}_2 ∨ -b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ p_240 ∨ -b^{80, 4}_1 c b^{80, 3}_2 ∨ -b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ p_240 ∨ b^{80, 4}_0 c in DIMACS: 18560 -18561 18562 240 -18563 0 18560 -18561 18562 240 -18564 0 18560 -18561 18562 240 18565 0 c 1-1 --> 0 c (-b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ b^{80, 3}_0 ∧ -p_240) -> (-b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ -b^{80, 4}_0) c in CNF: c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ p_240 ∨ -b^{80, 4}_2 c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ p_240 ∨ -b^{80, 4}_1 c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ p_240 ∨ -b^{80, 4}_0 c in DIMACS: 18560 18561 -18562 240 -18563 0 18560 18561 -18562 240 -18564 0 18560 18561 -18562 240 -18565 0 c 0-1 --> -1 c (-b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ -b^{80, 3}_0 ∧ -p_240) -> ( b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ b^{80, 4}_0) c in CNF: c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ p_240 ∨ b^{80, 4}_2 c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ p_240 ∨ -b^{80, 4}_1 c b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ p_240 ∨ b^{80, 4}_0 c in DIMACS: 18560 18561 18562 240 18563 0 18560 18561 18562 240 -18564 0 18560 18561 18562 240 18565 0 c -1-1 --> -2 c ( b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ b^{80, 3}_0 ∧ -p_240) -> ( b^{80, 4}_2 ∧ b^{80, 4}_1 ∧ -b^{80, 4}_0) c in CNF: c -b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ p_240 ∨ b^{80, 4}_2 c -b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ p_240 ∨ b^{80, 4}_1 c -b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ p_240 ∨ -b^{80, 4}_0 c in DIMACS: -18560 18561 -18562 240 18563 0 -18560 18561 -18562 240 18564 0 -18560 18561 -18562 240 -18565 0 c -2-1 --> break c ( b^{80, 3}_2 ∧ b^{80, 3}_1 ∧ -b^{80, 3}_0 ∧ -p_240) -> break c in CNF: c -b^{80, 3}_2 ∨ -b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ p_240 ∨ break c in DIMACS: -18560 -18561 18562 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 3}_2 ∧ -b^{80, 3}_1 ∧ -b^{80, 3}_0 ∧ true) c in CNF: c -b^{80, 3}_2 ∨ b^{80, 3}_1 ∨ b^{80, 3}_0 ∨ false c in DIMACS: -18560 18561 18562 0 c 3 does not represent an automaton state. c -(-b^{80, 3}_2 ∧ b^{80, 3}_1 ∧ b^{80, 3}_0 ∧ true) c in CNF: c b^{80, 3}_2 ∨ -b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ false c in DIMACS: 18560 -18561 -18562 0 c -3 does not represent an automaton state. c -( b^{80, 3}_2 ∧ b^{80, 3}_1 ∧ b^{80, 3}_0 ∧ true) c in CNF: c -b^{80, 3}_2 ∨ -b^{80, 3}_1 ∨ -b^{80, 3}_0 ∨ false c in DIMACS: -18560 -18561 -18562 0 c i = 4 c -2+1 --> -1 c ( b^{80, 4}_2 ∧ b^{80, 4}_1 ∧ -b^{80, 4}_0 ∧ p_320) -> ( b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ b^{80, 5}_0) c in CNF: c -b^{80, 4}_2 ∨ -b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ -p_320 ∨ b^{80, 5}_2 c -b^{80, 4}_2 ∨ -b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ -p_320 ∨ -b^{80, 5}_1 c -b^{80, 4}_2 ∨ -b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ -p_320 ∨ b^{80, 5}_0 c in DIMACS: -18563 -18564 18565 -320 18566 0 -18563 -18564 18565 -320 -18567 0 -18563 -18564 18565 -320 18568 0 c -1+1 --> 0 c ( b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ b^{80, 4}_0 ∧ p_320) -> (-b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ -b^{80, 5}_0) c in CNF: c -b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ -p_320 ∨ -b^{80, 5}_2 c -b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ -p_320 ∨ -b^{80, 5}_1 c -b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ -p_320 ∨ -b^{80, 5}_0 c in DIMACS: -18563 18564 -18565 -320 -18566 0 -18563 18564 -18565 -320 -18567 0 -18563 18564 -18565 -320 -18568 0 c 0+1 --> 1 c (-b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ -b^{80, 4}_0 ∧ p_320) -> (-b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ b^{80, 5}_0) c in CNF: c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ -p_320 ∨ -b^{80, 5}_2 c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ -p_320 ∨ -b^{80, 5}_1 c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ -p_320 ∨ b^{80, 5}_0 c in DIMACS: 18563 18564 18565 -320 -18566 0 18563 18564 18565 -320 -18567 0 18563 18564 18565 -320 18568 0 c 1+1 --> 2 c (-b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ b^{80, 4}_0 ∧ p_320) -> (-b^{80, 5}_2 ∧ b^{80, 5}_1 ∧ -b^{80, 5}_0) c in CNF: c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ -p_320 ∨ -b^{80, 5}_2 c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ -p_320 ∨ b^{80, 5}_1 c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ -p_320 ∨ -b^{80, 5}_0 c in DIMACS: 18563 18564 -18565 -320 -18566 0 18563 18564 -18565 -320 18567 0 18563 18564 -18565 -320 -18568 0 c 2+1 --> break c (-b^{80, 4}_2 ∧ b^{80, 4}_1 ∧ -b^{80, 4}_0 ∧ p_320) -> break c in CNF: c b^{80, 4}_2 ∨ -b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ -p_320 ∨ break c in DIMACS: 18563 -18564 18565 -320 1162 0 c 2-1 --> 1 c (-b^{80, 4}_2 ∧ b^{80, 4}_1 ∧ -b^{80, 4}_0 ∧ -p_320) -> (-b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ b^{80, 5}_0) c in CNF: c b^{80, 4}_2 ∨ -b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ p_320 ∨ -b^{80, 5}_2 c b^{80, 4}_2 ∨ -b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ p_320 ∨ -b^{80, 5}_1 c b^{80, 4}_2 ∨ -b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ p_320 ∨ b^{80, 5}_0 c in DIMACS: 18563 -18564 18565 320 -18566 0 18563 -18564 18565 320 -18567 0 18563 -18564 18565 320 18568 0 c 1-1 --> 0 c (-b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ b^{80, 4}_0 ∧ -p_320) -> (-b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ -b^{80, 5}_0) c in CNF: c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ p_320 ∨ -b^{80, 5}_2 c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ p_320 ∨ -b^{80, 5}_1 c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ p_320 ∨ -b^{80, 5}_0 c in DIMACS: 18563 18564 -18565 320 -18566 0 18563 18564 -18565 320 -18567 0 18563 18564 -18565 320 -18568 0 c 0-1 --> -1 c (-b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ -b^{80, 4}_0 ∧ -p_320) -> ( b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ b^{80, 5}_0) c in CNF: c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ p_320 ∨ b^{80, 5}_2 c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ p_320 ∨ -b^{80, 5}_1 c b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ p_320 ∨ b^{80, 5}_0 c in DIMACS: 18563 18564 18565 320 18566 0 18563 18564 18565 320 -18567 0 18563 18564 18565 320 18568 0 c -1-1 --> -2 c ( b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ b^{80, 4}_0 ∧ -p_320) -> ( b^{80, 5}_2 ∧ b^{80, 5}_1 ∧ -b^{80, 5}_0) c in CNF: c -b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ p_320 ∨ b^{80, 5}_2 c -b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ p_320 ∨ b^{80, 5}_1 c -b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ p_320 ∨ -b^{80, 5}_0 c in DIMACS: -18563 18564 -18565 320 18566 0 -18563 18564 -18565 320 18567 0 -18563 18564 -18565 320 -18568 0 c -2-1 --> break c ( b^{80, 4}_2 ∧ b^{80, 4}_1 ∧ -b^{80, 4}_0 ∧ -p_320) -> break c in CNF: c -b^{80, 4}_2 ∨ -b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ p_320 ∨ break c in DIMACS: -18563 -18564 18565 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 4}_2 ∧ -b^{80, 4}_1 ∧ -b^{80, 4}_0 ∧ true) c in CNF: c -b^{80, 4}_2 ∨ b^{80, 4}_1 ∨ b^{80, 4}_0 ∨ false c in DIMACS: -18563 18564 18565 0 c 3 does not represent an automaton state. c -(-b^{80, 4}_2 ∧ b^{80, 4}_1 ∧ b^{80, 4}_0 ∧ true) c in CNF: c b^{80, 4}_2 ∨ -b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ false c in DIMACS: 18563 -18564 -18565 0 c -3 does not represent an automaton state. c -( b^{80, 4}_2 ∧ b^{80, 4}_1 ∧ b^{80, 4}_0 ∧ true) c in CNF: c -b^{80, 4}_2 ∨ -b^{80, 4}_1 ∨ -b^{80, 4}_0 ∨ false c in DIMACS: -18563 -18564 -18565 0 c i = 5 c -2+1 --> -1 c ( b^{80, 5}_2 ∧ b^{80, 5}_1 ∧ -b^{80, 5}_0 ∧ p_400) -> ( b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ b^{80, 6}_0) c in CNF: c -b^{80, 5}_2 ∨ -b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ -p_400 ∨ b^{80, 6}_2 c -b^{80, 5}_2 ∨ -b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ -p_400 ∨ -b^{80, 6}_1 c -b^{80, 5}_2 ∨ -b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ -p_400 ∨ b^{80, 6}_0 c in DIMACS: -18566 -18567 18568 -400 18569 0 -18566 -18567 18568 -400 -18570 0 -18566 -18567 18568 -400 18571 0 c -1+1 --> 0 c ( b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ b^{80, 5}_0 ∧ p_400) -> (-b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ -b^{80, 6}_0) c in CNF: c -b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ -p_400 ∨ -b^{80, 6}_2 c -b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ -p_400 ∨ -b^{80, 6}_1 c -b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ -p_400 ∨ -b^{80, 6}_0 c in DIMACS: -18566 18567 -18568 -400 -18569 0 -18566 18567 -18568 -400 -18570 0 -18566 18567 -18568 -400 -18571 0 c 0+1 --> 1 c (-b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ -b^{80, 5}_0 ∧ p_400) -> (-b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ b^{80, 6}_0) c in CNF: c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ -p_400 ∨ -b^{80, 6}_2 c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ -p_400 ∨ -b^{80, 6}_1 c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ -p_400 ∨ b^{80, 6}_0 c in DIMACS: 18566 18567 18568 -400 -18569 0 18566 18567 18568 -400 -18570 0 18566 18567 18568 -400 18571 0 c 1+1 --> 2 c (-b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ b^{80, 5}_0 ∧ p_400) -> (-b^{80, 6}_2 ∧ b^{80, 6}_1 ∧ -b^{80, 6}_0) c in CNF: c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ -p_400 ∨ -b^{80, 6}_2 c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ -p_400 ∨ b^{80, 6}_1 c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ -p_400 ∨ -b^{80, 6}_0 c in DIMACS: 18566 18567 -18568 -400 -18569 0 18566 18567 -18568 -400 18570 0 18566 18567 -18568 -400 -18571 0 c 2+1 --> break c (-b^{80, 5}_2 ∧ b^{80, 5}_1 ∧ -b^{80, 5}_0 ∧ p_400) -> break c in CNF: c b^{80, 5}_2 ∨ -b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ -p_400 ∨ break c in DIMACS: 18566 -18567 18568 -400 1162 0 c 2-1 --> 1 c (-b^{80, 5}_2 ∧ b^{80, 5}_1 ∧ -b^{80, 5}_0 ∧ -p_400) -> (-b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ b^{80, 6}_0) c in CNF: c b^{80, 5}_2 ∨ -b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ p_400 ∨ -b^{80, 6}_2 c b^{80, 5}_2 ∨ -b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ p_400 ∨ -b^{80, 6}_1 c b^{80, 5}_2 ∨ -b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ p_400 ∨ b^{80, 6}_0 c in DIMACS: 18566 -18567 18568 400 -18569 0 18566 -18567 18568 400 -18570 0 18566 -18567 18568 400 18571 0 c 1-1 --> 0 c (-b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ b^{80, 5}_0 ∧ -p_400) -> (-b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ -b^{80, 6}_0) c in CNF: c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ p_400 ∨ -b^{80, 6}_2 c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ p_400 ∨ -b^{80, 6}_1 c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ p_400 ∨ -b^{80, 6}_0 c in DIMACS: 18566 18567 -18568 400 -18569 0 18566 18567 -18568 400 -18570 0 18566 18567 -18568 400 -18571 0 c 0-1 --> -1 c (-b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ -b^{80, 5}_0 ∧ -p_400) -> ( b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ b^{80, 6}_0) c in CNF: c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ p_400 ∨ b^{80, 6}_2 c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ p_400 ∨ -b^{80, 6}_1 c b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ p_400 ∨ b^{80, 6}_0 c in DIMACS: 18566 18567 18568 400 18569 0 18566 18567 18568 400 -18570 0 18566 18567 18568 400 18571 0 c -1-1 --> -2 c ( b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ b^{80, 5}_0 ∧ -p_400) -> ( b^{80, 6}_2 ∧ b^{80, 6}_1 ∧ -b^{80, 6}_0) c in CNF: c -b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ p_400 ∨ b^{80, 6}_2 c -b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ p_400 ∨ b^{80, 6}_1 c -b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ p_400 ∨ -b^{80, 6}_0 c in DIMACS: -18566 18567 -18568 400 18569 0 -18566 18567 -18568 400 18570 0 -18566 18567 -18568 400 -18571 0 c -2-1 --> break c ( b^{80, 5}_2 ∧ b^{80, 5}_1 ∧ -b^{80, 5}_0 ∧ -p_400) -> break c in CNF: c -b^{80, 5}_2 ∨ -b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ p_400 ∨ break c in DIMACS: -18566 -18567 18568 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 5}_2 ∧ -b^{80, 5}_1 ∧ -b^{80, 5}_0 ∧ true) c in CNF: c -b^{80, 5}_2 ∨ b^{80, 5}_1 ∨ b^{80, 5}_0 ∨ false c in DIMACS: -18566 18567 18568 0 c 3 does not represent an automaton state. c -(-b^{80, 5}_2 ∧ b^{80, 5}_1 ∧ b^{80, 5}_0 ∧ true) c in CNF: c b^{80, 5}_2 ∨ -b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ false c in DIMACS: 18566 -18567 -18568 0 c -3 does not represent an automaton state. c -( b^{80, 5}_2 ∧ b^{80, 5}_1 ∧ b^{80, 5}_0 ∧ true) c in CNF: c -b^{80, 5}_2 ∨ -b^{80, 5}_1 ∨ -b^{80, 5}_0 ∨ false c in DIMACS: -18566 -18567 -18568 0 c i = 6 c -2+1 --> -1 c ( b^{80, 6}_2 ∧ b^{80, 6}_1 ∧ -b^{80, 6}_0 ∧ p_480) -> ( b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ b^{80, 7}_0) c in CNF: c -b^{80, 6}_2 ∨ -b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ -p_480 ∨ b^{80, 7}_2 c -b^{80, 6}_2 ∨ -b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ -p_480 ∨ -b^{80, 7}_1 c -b^{80, 6}_2 ∨ -b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ -p_480 ∨ b^{80, 7}_0 c in DIMACS: -18569 -18570 18571 -480 18572 0 -18569 -18570 18571 -480 -18573 0 -18569 -18570 18571 -480 18574 0 c -1+1 --> 0 c ( b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ b^{80, 6}_0 ∧ p_480) -> (-b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ -b^{80, 7}_0) c in CNF: c -b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ -p_480 ∨ -b^{80, 7}_2 c -b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ -p_480 ∨ -b^{80, 7}_1 c -b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ -p_480 ∨ -b^{80, 7}_0 c in DIMACS: -18569 18570 -18571 -480 -18572 0 -18569 18570 -18571 -480 -18573 0 -18569 18570 -18571 -480 -18574 0 c 0+1 --> 1 c (-b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ -b^{80, 6}_0 ∧ p_480) -> (-b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ b^{80, 7}_0) c in CNF: c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ -p_480 ∨ -b^{80, 7}_2 c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ -p_480 ∨ -b^{80, 7}_1 c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ -p_480 ∨ b^{80, 7}_0 c in DIMACS: 18569 18570 18571 -480 -18572 0 18569 18570 18571 -480 -18573 0 18569 18570 18571 -480 18574 0 c 1+1 --> 2 c (-b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ b^{80, 6}_0 ∧ p_480) -> (-b^{80, 7}_2 ∧ b^{80, 7}_1 ∧ -b^{80, 7}_0) c in CNF: c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ -p_480 ∨ -b^{80, 7}_2 c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ -p_480 ∨ b^{80, 7}_1 c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ -p_480 ∨ -b^{80, 7}_0 c in DIMACS: 18569 18570 -18571 -480 -18572 0 18569 18570 -18571 -480 18573 0 18569 18570 -18571 -480 -18574 0 c 2+1 --> break c (-b^{80, 6}_2 ∧ b^{80, 6}_1 ∧ -b^{80, 6}_0 ∧ p_480) -> break c in CNF: c b^{80, 6}_2 ∨ -b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ -p_480 ∨ break c in DIMACS: 18569 -18570 18571 -480 1162 0 c 2-1 --> 1 c (-b^{80, 6}_2 ∧ b^{80, 6}_1 ∧ -b^{80, 6}_0 ∧ -p_480) -> (-b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ b^{80, 7}_0) c in CNF: c b^{80, 6}_2 ∨ -b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ p_480 ∨ -b^{80, 7}_2 c b^{80, 6}_2 ∨ -b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ p_480 ∨ -b^{80, 7}_1 c b^{80, 6}_2 ∨ -b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ p_480 ∨ b^{80, 7}_0 c in DIMACS: 18569 -18570 18571 480 -18572 0 18569 -18570 18571 480 -18573 0 18569 -18570 18571 480 18574 0 c 1-1 --> 0 c (-b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ b^{80, 6}_0 ∧ -p_480) -> (-b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ -b^{80, 7}_0) c in CNF: c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ p_480 ∨ -b^{80, 7}_2 c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ p_480 ∨ -b^{80, 7}_1 c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ p_480 ∨ -b^{80, 7}_0 c in DIMACS: 18569 18570 -18571 480 -18572 0 18569 18570 -18571 480 -18573 0 18569 18570 -18571 480 -18574 0 c 0-1 --> -1 c (-b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ -b^{80, 6}_0 ∧ -p_480) -> ( b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ b^{80, 7}_0) c in CNF: c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ p_480 ∨ b^{80, 7}_2 c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ p_480 ∨ -b^{80, 7}_1 c b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ p_480 ∨ b^{80, 7}_0 c in DIMACS: 18569 18570 18571 480 18572 0 18569 18570 18571 480 -18573 0 18569 18570 18571 480 18574 0 c -1-1 --> -2 c ( b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ b^{80, 6}_0 ∧ -p_480) -> ( b^{80, 7}_2 ∧ b^{80, 7}_1 ∧ -b^{80, 7}_0) c in CNF: c -b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ p_480 ∨ b^{80, 7}_2 c -b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ p_480 ∨ b^{80, 7}_1 c -b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ p_480 ∨ -b^{80, 7}_0 c in DIMACS: -18569 18570 -18571 480 18572 0 -18569 18570 -18571 480 18573 0 -18569 18570 -18571 480 -18574 0 c -2-1 --> break c ( b^{80, 6}_2 ∧ b^{80, 6}_1 ∧ -b^{80, 6}_0 ∧ -p_480) -> break c in CNF: c -b^{80, 6}_2 ∨ -b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ p_480 ∨ break c in DIMACS: -18569 -18570 18571 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 6}_2 ∧ -b^{80, 6}_1 ∧ -b^{80, 6}_0 ∧ true) c in CNF: c -b^{80, 6}_2 ∨ b^{80, 6}_1 ∨ b^{80, 6}_0 ∨ false c in DIMACS: -18569 18570 18571 0 c 3 does not represent an automaton state. c -(-b^{80, 6}_2 ∧ b^{80, 6}_1 ∧ b^{80, 6}_0 ∧ true) c in CNF: c b^{80, 6}_2 ∨ -b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ false c in DIMACS: 18569 -18570 -18571 0 c -3 does not represent an automaton state. c -( b^{80, 6}_2 ∧ b^{80, 6}_1 ∧ b^{80, 6}_0 ∧ true) c in CNF: c -b^{80, 6}_2 ∨ -b^{80, 6}_1 ∨ -b^{80, 6}_0 ∨ false c in DIMACS: -18569 -18570 -18571 0 c i = 7 c -2+1 --> -1 c ( b^{80, 7}_2 ∧ b^{80, 7}_1 ∧ -b^{80, 7}_0 ∧ p_560) -> ( b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ b^{80, 8}_0) c in CNF: c -b^{80, 7}_2 ∨ -b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ -p_560 ∨ b^{80, 8}_2 c -b^{80, 7}_2 ∨ -b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ -p_560 ∨ -b^{80, 8}_1 c -b^{80, 7}_2 ∨ -b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ -p_560 ∨ b^{80, 8}_0 c in DIMACS: -18572 -18573 18574 -560 18575 0 -18572 -18573 18574 -560 -18576 0 -18572 -18573 18574 -560 18577 0 c -1+1 --> 0 c ( b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ b^{80, 7}_0 ∧ p_560) -> (-b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ -b^{80, 8}_0) c in CNF: c -b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ -p_560 ∨ -b^{80, 8}_2 c -b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ -p_560 ∨ -b^{80, 8}_1 c -b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ -p_560 ∨ -b^{80, 8}_0 c in DIMACS: -18572 18573 -18574 -560 -18575 0 -18572 18573 -18574 -560 -18576 0 -18572 18573 -18574 -560 -18577 0 c 0+1 --> 1 c (-b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ -b^{80, 7}_0 ∧ p_560) -> (-b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ b^{80, 8}_0) c in CNF: c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ -p_560 ∨ -b^{80, 8}_2 c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ -p_560 ∨ -b^{80, 8}_1 c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ -p_560 ∨ b^{80, 8}_0 c in DIMACS: 18572 18573 18574 -560 -18575 0 18572 18573 18574 -560 -18576 0 18572 18573 18574 -560 18577 0 c 1+1 --> 2 c (-b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ b^{80, 7}_0 ∧ p_560) -> (-b^{80, 8}_2 ∧ b^{80, 8}_1 ∧ -b^{80, 8}_0) c in CNF: c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ -p_560 ∨ -b^{80, 8}_2 c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ -p_560 ∨ b^{80, 8}_1 c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ -p_560 ∨ -b^{80, 8}_0 c in DIMACS: 18572 18573 -18574 -560 -18575 0 18572 18573 -18574 -560 18576 0 18572 18573 -18574 -560 -18577 0 c 2+1 --> break c (-b^{80, 7}_2 ∧ b^{80, 7}_1 ∧ -b^{80, 7}_0 ∧ p_560) -> break c in CNF: c b^{80, 7}_2 ∨ -b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ -p_560 ∨ break c in DIMACS: 18572 -18573 18574 -560 1162 0 c 2-1 --> 1 c (-b^{80, 7}_2 ∧ b^{80, 7}_1 ∧ -b^{80, 7}_0 ∧ -p_560) -> (-b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ b^{80, 8}_0) c in CNF: c b^{80, 7}_2 ∨ -b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ p_560 ∨ -b^{80, 8}_2 c b^{80, 7}_2 ∨ -b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ p_560 ∨ -b^{80, 8}_1 c b^{80, 7}_2 ∨ -b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ p_560 ∨ b^{80, 8}_0 c in DIMACS: 18572 -18573 18574 560 -18575 0 18572 -18573 18574 560 -18576 0 18572 -18573 18574 560 18577 0 c 1-1 --> 0 c (-b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ b^{80, 7}_0 ∧ -p_560) -> (-b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ -b^{80, 8}_0) c in CNF: c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ p_560 ∨ -b^{80, 8}_2 c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ p_560 ∨ -b^{80, 8}_1 c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ p_560 ∨ -b^{80, 8}_0 c in DIMACS: 18572 18573 -18574 560 -18575 0 18572 18573 -18574 560 -18576 0 18572 18573 -18574 560 -18577 0 c 0-1 --> -1 c (-b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ -b^{80, 7}_0 ∧ -p_560) -> ( b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ b^{80, 8}_0) c in CNF: c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ p_560 ∨ b^{80, 8}_2 c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ p_560 ∨ -b^{80, 8}_1 c b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ p_560 ∨ b^{80, 8}_0 c in DIMACS: 18572 18573 18574 560 18575 0 18572 18573 18574 560 -18576 0 18572 18573 18574 560 18577 0 c -1-1 --> -2 c ( b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ b^{80, 7}_0 ∧ -p_560) -> ( b^{80, 8}_2 ∧ b^{80, 8}_1 ∧ -b^{80, 8}_0) c in CNF: c -b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ p_560 ∨ b^{80, 8}_2 c -b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ p_560 ∨ b^{80, 8}_1 c -b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ p_560 ∨ -b^{80, 8}_0 c in DIMACS: -18572 18573 -18574 560 18575 0 -18572 18573 -18574 560 18576 0 -18572 18573 -18574 560 -18577 0 c -2-1 --> break c ( b^{80, 7}_2 ∧ b^{80, 7}_1 ∧ -b^{80, 7}_0 ∧ -p_560) -> break c in CNF: c -b^{80, 7}_2 ∨ -b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ p_560 ∨ break c in DIMACS: -18572 -18573 18574 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 7}_2 ∧ -b^{80, 7}_1 ∧ -b^{80, 7}_0 ∧ true) c in CNF: c -b^{80, 7}_2 ∨ b^{80, 7}_1 ∨ b^{80, 7}_0 ∨ false c in DIMACS: -18572 18573 18574 0 c 3 does not represent an automaton state. c -(-b^{80, 7}_2 ∧ b^{80, 7}_1 ∧ b^{80, 7}_0 ∧ true) c in CNF: c b^{80, 7}_2 ∨ -b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ false c in DIMACS: 18572 -18573 -18574 0 c -3 does not represent an automaton state. c -( b^{80, 7}_2 ∧ b^{80, 7}_1 ∧ b^{80, 7}_0 ∧ true) c in CNF: c -b^{80, 7}_2 ∨ -b^{80, 7}_1 ∨ -b^{80, 7}_0 ∨ false c in DIMACS: -18572 -18573 -18574 0 c i = 8 c -2+1 --> -1 c ( b^{80, 8}_2 ∧ b^{80, 8}_1 ∧ -b^{80, 8}_0 ∧ p_640) -> ( b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ b^{80, 9}_0) c in CNF: c -b^{80, 8}_2 ∨ -b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ -p_640 ∨ b^{80, 9}_2 c -b^{80, 8}_2 ∨ -b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ -p_640 ∨ -b^{80, 9}_1 c -b^{80, 8}_2 ∨ -b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ -p_640 ∨ b^{80, 9}_0 c in DIMACS: -18575 -18576 18577 -640 18578 0 -18575 -18576 18577 -640 -18579 0 -18575 -18576 18577 -640 18580 0 c -1+1 --> 0 c ( b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ b^{80, 8}_0 ∧ p_640) -> (-b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ -b^{80, 9}_0) c in CNF: c -b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ -p_640 ∨ -b^{80, 9}_2 c -b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ -p_640 ∨ -b^{80, 9}_1 c -b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ -p_640 ∨ -b^{80, 9}_0 c in DIMACS: -18575 18576 -18577 -640 -18578 0 -18575 18576 -18577 -640 -18579 0 -18575 18576 -18577 -640 -18580 0 c 0+1 --> 1 c (-b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ -b^{80, 8}_0 ∧ p_640) -> (-b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ b^{80, 9}_0) c in CNF: c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ -p_640 ∨ -b^{80, 9}_2 c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ -p_640 ∨ -b^{80, 9}_1 c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ -p_640 ∨ b^{80, 9}_0 c in DIMACS: 18575 18576 18577 -640 -18578 0 18575 18576 18577 -640 -18579 0 18575 18576 18577 -640 18580 0 c 1+1 --> 2 c (-b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ b^{80, 8}_0 ∧ p_640) -> (-b^{80, 9}_2 ∧ b^{80, 9}_1 ∧ -b^{80, 9}_0) c in CNF: c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ -p_640 ∨ -b^{80, 9}_2 c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ -p_640 ∨ b^{80, 9}_1 c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ -p_640 ∨ -b^{80, 9}_0 c in DIMACS: 18575 18576 -18577 -640 -18578 0 18575 18576 -18577 -640 18579 0 18575 18576 -18577 -640 -18580 0 c 2+1 --> break c (-b^{80, 8}_2 ∧ b^{80, 8}_1 ∧ -b^{80, 8}_0 ∧ p_640) -> break c in CNF: c b^{80, 8}_2 ∨ -b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ -p_640 ∨ break c in DIMACS: 18575 -18576 18577 -640 1162 0 c 2-1 --> 1 c (-b^{80, 8}_2 ∧ b^{80, 8}_1 ∧ -b^{80, 8}_0 ∧ -p_640) -> (-b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ b^{80, 9}_0) c in CNF: c b^{80, 8}_2 ∨ -b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ p_640 ∨ -b^{80, 9}_2 c b^{80, 8}_2 ∨ -b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ p_640 ∨ -b^{80, 9}_1 c b^{80, 8}_2 ∨ -b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ p_640 ∨ b^{80, 9}_0 c in DIMACS: 18575 -18576 18577 640 -18578 0 18575 -18576 18577 640 -18579 0 18575 -18576 18577 640 18580 0 c 1-1 --> 0 c (-b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ b^{80, 8}_0 ∧ -p_640) -> (-b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ -b^{80, 9}_0) c in CNF: c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ p_640 ∨ -b^{80, 9}_2 c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ p_640 ∨ -b^{80, 9}_1 c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ p_640 ∨ -b^{80, 9}_0 c in DIMACS: 18575 18576 -18577 640 -18578 0 18575 18576 -18577 640 -18579 0 18575 18576 -18577 640 -18580 0 c 0-1 --> -1 c (-b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ -b^{80, 8}_0 ∧ -p_640) -> ( b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ b^{80, 9}_0) c in CNF: c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ p_640 ∨ b^{80, 9}_2 c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ p_640 ∨ -b^{80, 9}_1 c b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ p_640 ∨ b^{80, 9}_0 c in DIMACS: 18575 18576 18577 640 18578 0 18575 18576 18577 640 -18579 0 18575 18576 18577 640 18580 0 c -1-1 --> -2 c ( b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ b^{80, 8}_0 ∧ -p_640) -> ( b^{80, 9}_2 ∧ b^{80, 9}_1 ∧ -b^{80, 9}_0) c in CNF: c -b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ p_640 ∨ b^{80, 9}_2 c -b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ p_640 ∨ b^{80, 9}_1 c -b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ p_640 ∨ -b^{80, 9}_0 c in DIMACS: -18575 18576 -18577 640 18578 0 -18575 18576 -18577 640 18579 0 -18575 18576 -18577 640 -18580 0 c -2-1 --> break c ( b^{80, 8}_2 ∧ b^{80, 8}_1 ∧ -b^{80, 8}_0 ∧ -p_640) -> break c in CNF: c -b^{80, 8}_2 ∨ -b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ p_640 ∨ break c in DIMACS: -18575 -18576 18577 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 8}_2 ∧ -b^{80, 8}_1 ∧ -b^{80, 8}_0 ∧ true) c in CNF: c -b^{80, 8}_2 ∨ b^{80, 8}_1 ∨ b^{80, 8}_0 ∨ false c in DIMACS: -18575 18576 18577 0 c 3 does not represent an automaton state. c -(-b^{80, 8}_2 ∧ b^{80, 8}_1 ∧ b^{80, 8}_0 ∧ true) c in CNF: c b^{80, 8}_2 ∨ -b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ false c in DIMACS: 18575 -18576 -18577 0 c -3 does not represent an automaton state. c -( b^{80, 8}_2 ∧ b^{80, 8}_1 ∧ b^{80, 8}_0 ∧ true) c in CNF: c -b^{80, 8}_2 ∨ -b^{80, 8}_1 ∨ -b^{80, 8}_0 ∨ false c in DIMACS: -18575 -18576 -18577 0 c i = 9 c -2+1 --> -1 c ( b^{80, 9}_2 ∧ b^{80, 9}_1 ∧ -b^{80, 9}_0 ∧ p_720) -> ( b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ b^{80, 10}_0) c in CNF: c -b^{80, 9}_2 ∨ -b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ -p_720 ∨ b^{80, 10}_2 c -b^{80, 9}_2 ∨ -b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ -p_720 ∨ -b^{80, 10}_1 c -b^{80, 9}_2 ∨ -b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ -p_720 ∨ b^{80, 10}_0 c in DIMACS: -18578 -18579 18580 -720 18581 0 -18578 -18579 18580 -720 -18582 0 -18578 -18579 18580 -720 18583 0 c -1+1 --> 0 c ( b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ b^{80, 9}_0 ∧ p_720) -> (-b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ -b^{80, 10}_0) c in CNF: c -b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ -p_720 ∨ -b^{80, 10}_2 c -b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ -p_720 ∨ -b^{80, 10}_1 c -b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ -p_720 ∨ -b^{80, 10}_0 c in DIMACS: -18578 18579 -18580 -720 -18581 0 -18578 18579 -18580 -720 -18582 0 -18578 18579 -18580 -720 -18583 0 c 0+1 --> 1 c (-b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ -b^{80, 9}_0 ∧ p_720) -> (-b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ b^{80, 10}_0) c in CNF: c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ -p_720 ∨ -b^{80, 10}_2 c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ -p_720 ∨ -b^{80, 10}_1 c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ -p_720 ∨ b^{80, 10}_0 c in DIMACS: 18578 18579 18580 -720 -18581 0 18578 18579 18580 -720 -18582 0 18578 18579 18580 -720 18583 0 c 1+1 --> 2 c (-b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ b^{80, 9}_0 ∧ p_720) -> (-b^{80, 10}_2 ∧ b^{80, 10}_1 ∧ -b^{80, 10}_0) c in CNF: c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ -p_720 ∨ -b^{80, 10}_2 c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ -p_720 ∨ b^{80, 10}_1 c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ -p_720 ∨ -b^{80, 10}_0 c in DIMACS: 18578 18579 -18580 -720 -18581 0 18578 18579 -18580 -720 18582 0 18578 18579 -18580 -720 -18583 0 c 2+1 --> break c (-b^{80, 9}_2 ∧ b^{80, 9}_1 ∧ -b^{80, 9}_0 ∧ p_720) -> break c in CNF: c b^{80, 9}_2 ∨ -b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ -p_720 ∨ break c in DIMACS: 18578 -18579 18580 -720 1162 0 c 2-1 --> 1 c (-b^{80, 9}_2 ∧ b^{80, 9}_1 ∧ -b^{80, 9}_0 ∧ -p_720) -> (-b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ b^{80, 10}_0) c in CNF: c b^{80, 9}_2 ∨ -b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ p_720 ∨ -b^{80, 10}_2 c b^{80, 9}_2 ∨ -b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ p_720 ∨ -b^{80, 10}_1 c b^{80, 9}_2 ∨ -b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ p_720 ∨ b^{80, 10}_0 c in DIMACS: 18578 -18579 18580 720 -18581 0 18578 -18579 18580 720 -18582 0 18578 -18579 18580 720 18583 0 c 1-1 --> 0 c (-b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ b^{80, 9}_0 ∧ -p_720) -> (-b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ -b^{80, 10}_0) c in CNF: c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ p_720 ∨ -b^{80, 10}_2 c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ p_720 ∨ -b^{80, 10}_1 c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ p_720 ∨ -b^{80, 10}_0 c in DIMACS: 18578 18579 -18580 720 -18581 0 18578 18579 -18580 720 -18582 0 18578 18579 -18580 720 -18583 0 c 0-1 --> -1 c (-b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ -b^{80, 9}_0 ∧ -p_720) -> ( b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ b^{80, 10}_0) c in CNF: c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ p_720 ∨ b^{80, 10}_2 c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ p_720 ∨ -b^{80, 10}_1 c b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ p_720 ∨ b^{80, 10}_0 c in DIMACS: 18578 18579 18580 720 18581 0 18578 18579 18580 720 -18582 0 18578 18579 18580 720 18583 0 c -1-1 --> -2 c ( b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ b^{80, 9}_0 ∧ -p_720) -> ( b^{80, 10}_2 ∧ b^{80, 10}_1 ∧ -b^{80, 10}_0) c in CNF: c -b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ p_720 ∨ b^{80, 10}_2 c -b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ p_720 ∨ b^{80, 10}_1 c -b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ p_720 ∨ -b^{80, 10}_0 c in DIMACS: -18578 18579 -18580 720 18581 0 -18578 18579 -18580 720 18582 0 -18578 18579 -18580 720 -18583 0 c -2-1 --> break c ( b^{80, 9}_2 ∧ b^{80, 9}_1 ∧ -b^{80, 9}_0 ∧ -p_720) -> break c in CNF: c -b^{80, 9}_2 ∨ -b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ p_720 ∨ break c in DIMACS: -18578 -18579 18580 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 9}_2 ∧ -b^{80, 9}_1 ∧ -b^{80, 9}_0 ∧ true) c in CNF: c -b^{80, 9}_2 ∨ b^{80, 9}_1 ∨ b^{80, 9}_0 ∨ false c in DIMACS: -18578 18579 18580 0 c 3 does not represent an automaton state. c -(-b^{80, 9}_2 ∧ b^{80, 9}_1 ∧ b^{80, 9}_0 ∧ true) c in CNF: c b^{80, 9}_2 ∨ -b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ false c in DIMACS: 18578 -18579 -18580 0 c -3 does not represent an automaton state. c -( b^{80, 9}_2 ∧ b^{80, 9}_1 ∧ b^{80, 9}_0 ∧ true) c in CNF: c -b^{80, 9}_2 ∨ -b^{80, 9}_1 ∨ -b^{80, 9}_0 ∨ false c in DIMACS: -18578 -18579 -18580 0 c i = 10 c -2+1 --> -1 c ( b^{80, 10}_2 ∧ b^{80, 10}_1 ∧ -b^{80, 10}_0 ∧ p_800) -> ( b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ b^{80, 11}_0) c in CNF: c -b^{80, 10}_2 ∨ -b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ -p_800 ∨ b^{80, 11}_2 c -b^{80, 10}_2 ∨ -b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ -p_800 ∨ -b^{80, 11}_1 c -b^{80, 10}_2 ∨ -b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ -p_800 ∨ b^{80, 11}_0 c in DIMACS: -18581 -18582 18583 -800 18584 0 -18581 -18582 18583 -800 -18585 0 -18581 -18582 18583 -800 18586 0 c -1+1 --> 0 c ( b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ b^{80, 10}_0 ∧ p_800) -> (-b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ -b^{80, 11}_0) c in CNF: c -b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ -p_800 ∨ -b^{80, 11}_2 c -b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ -p_800 ∨ -b^{80, 11}_1 c -b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ -p_800 ∨ -b^{80, 11}_0 c in DIMACS: -18581 18582 -18583 -800 -18584 0 -18581 18582 -18583 -800 -18585 0 -18581 18582 -18583 -800 -18586 0 c 0+1 --> 1 c (-b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ -b^{80, 10}_0 ∧ p_800) -> (-b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ b^{80, 11}_0) c in CNF: c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ -p_800 ∨ -b^{80, 11}_2 c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ -p_800 ∨ -b^{80, 11}_1 c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ -p_800 ∨ b^{80, 11}_0 c in DIMACS: 18581 18582 18583 -800 -18584 0 18581 18582 18583 -800 -18585 0 18581 18582 18583 -800 18586 0 c 1+1 --> 2 c (-b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ b^{80, 10}_0 ∧ p_800) -> (-b^{80, 11}_2 ∧ b^{80, 11}_1 ∧ -b^{80, 11}_0) c in CNF: c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ -p_800 ∨ -b^{80, 11}_2 c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ -p_800 ∨ b^{80, 11}_1 c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ -p_800 ∨ -b^{80, 11}_0 c in DIMACS: 18581 18582 -18583 -800 -18584 0 18581 18582 -18583 -800 18585 0 18581 18582 -18583 -800 -18586 0 c 2+1 --> break c (-b^{80, 10}_2 ∧ b^{80, 10}_1 ∧ -b^{80, 10}_0 ∧ p_800) -> break c in CNF: c b^{80, 10}_2 ∨ -b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ -p_800 ∨ break c in DIMACS: 18581 -18582 18583 -800 1162 0 c 2-1 --> 1 c (-b^{80, 10}_2 ∧ b^{80, 10}_1 ∧ -b^{80, 10}_0 ∧ -p_800) -> (-b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ b^{80, 11}_0) c in CNF: c b^{80, 10}_2 ∨ -b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ p_800 ∨ -b^{80, 11}_2 c b^{80, 10}_2 ∨ -b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ p_800 ∨ -b^{80, 11}_1 c b^{80, 10}_2 ∨ -b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ p_800 ∨ b^{80, 11}_0 c in DIMACS: 18581 -18582 18583 800 -18584 0 18581 -18582 18583 800 -18585 0 18581 -18582 18583 800 18586 0 c 1-1 --> 0 c (-b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ b^{80, 10}_0 ∧ -p_800) -> (-b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ -b^{80, 11}_0) c in CNF: c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ p_800 ∨ -b^{80, 11}_2 c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ p_800 ∨ -b^{80, 11}_1 c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ p_800 ∨ -b^{80, 11}_0 c in DIMACS: 18581 18582 -18583 800 -18584 0 18581 18582 -18583 800 -18585 0 18581 18582 -18583 800 -18586 0 c 0-1 --> -1 c (-b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ -b^{80, 10}_0 ∧ -p_800) -> ( b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ b^{80, 11}_0) c in CNF: c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ p_800 ∨ b^{80, 11}_2 c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ p_800 ∨ -b^{80, 11}_1 c b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ p_800 ∨ b^{80, 11}_0 c in DIMACS: 18581 18582 18583 800 18584 0 18581 18582 18583 800 -18585 0 18581 18582 18583 800 18586 0 c -1-1 --> -2 c ( b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ b^{80, 10}_0 ∧ -p_800) -> ( b^{80, 11}_2 ∧ b^{80, 11}_1 ∧ -b^{80, 11}_0) c in CNF: c -b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ p_800 ∨ b^{80, 11}_2 c -b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ p_800 ∨ b^{80, 11}_1 c -b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ p_800 ∨ -b^{80, 11}_0 c in DIMACS: -18581 18582 -18583 800 18584 0 -18581 18582 -18583 800 18585 0 -18581 18582 -18583 800 -18586 0 c -2-1 --> break c ( b^{80, 10}_2 ∧ b^{80, 10}_1 ∧ -b^{80, 10}_0 ∧ -p_800) -> break c in CNF: c -b^{80, 10}_2 ∨ -b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ p_800 ∨ break c in DIMACS: -18581 -18582 18583 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 10}_2 ∧ -b^{80, 10}_1 ∧ -b^{80, 10}_0 ∧ true) c in CNF: c -b^{80, 10}_2 ∨ b^{80, 10}_1 ∨ b^{80, 10}_0 ∨ false c in DIMACS: -18581 18582 18583 0 c 3 does not represent an automaton state. c -(-b^{80, 10}_2 ∧ b^{80, 10}_1 ∧ b^{80, 10}_0 ∧ true) c in CNF: c b^{80, 10}_2 ∨ -b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ false c in DIMACS: 18581 -18582 -18583 0 c -3 does not represent an automaton state. c -( b^{80, 10}_2 ∧ b^{80, 10}_1 ∧ b^{80, 10}_0 ∧ true) c in CNF: c -b^{80, 10}_2 ∨ -b^{80, 10}_1 ∨ -b^{80, 10}_0 ∨ false c in DIMACS: -18581 -18582 -18583 0 c i = 11 c -2+1 --> -1 c ( b^{80, 11}_2 ∧ b^{80, 11}_1 ∧ -b^{80, 11}_0 ∧ p_880) -> ( b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ b^{80, 12}_0) c in CNF: c -b^{80, 11}_2 ∨ -b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ -p_880 ∨ b^{80, 12}_2 c -b^{80, 11}_2 ∨ -b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ -p_880 ∨ -b^{80, 12}_1 c -b^{80, 11}_2 ∨ -b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ -p_880 ∨ b^{80, 12}_0 c in DIMACS: -18584 -18585 18586 -880 18587 0 -18584 -18585 18586 -880 -18588 0 -18584 -18585 18586 -880 18589 0 c -1+1 --> 0 c ( b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ b^{80, 11}_0 ∧ p_880) -> (-b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ -b^{80, 12}_0) c in CNF: c -b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ -p_880 ∨ -b^{80, 12}_2 c -b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ -p_880 ∨ -b^{80, 12}_1 c -b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ -p_880 ∨ -b^{80, 12}_0 c in DIMACS: -18584 18585 -18586 -880 -18587 0 -18584 18585 -18586 -880 -18588 0 -18584 18585 -18586 -880 -18589 0 c 0+1 --> 1 c (-b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ -b^{80, 11}_0 ∧ p_880) -> (-b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ b^{80, 12}_0) c in CNF: c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ -p_880 ∨ -b^{80, 12}_2 c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ -p_880 ∨ -b^{80, 12}_1 c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ -p_880 ∨ b^{80, 12}_0 c in DIMACS: 18584 18585 18586 -880 -18587 0 18584 18585 18586 -880 -18588 0 18584 18585 18586 -880 18589 0 c 1+1 --> 2 c (-b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ b^{80, 11}_0 ∧ p_880) -> (-b^{80, 12}_2 ∧ b^{80, 12}_1 ∧ -b^{80, 12}_0) c in CNF: c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ -p_880 ∨ -b^{80, 12}_2 c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ -p_880 ∨ b^{80, 12}_1 c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ -p_880 ∨ -b^{80, 12}_0 c in DIMACS: 18584 18585 -18586 -880 -18587 0 18584 18585 -18586 -880 18588 0 18584 18585 -18586 -880 -18589 0 c 2+1 --> break c (-b^{80, 11}_2 ∧ b^{80, 11}_1 ∧ -b^{80, 11}_0 ∧ p_880) -> break c in CNF: c b^{80, 11}_2 ∨ -b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ -p_880 ∨ break c in DIMACS: 18584 -18585 18586 -880 1162 0 c 2-1 --> 1 c (-b^{80, 11}_2 ∧ b^{80, 11}_1 ∧ -b^{80, 11}_0 ∧ -p_880) -> (-b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ b^{80, 12}_0) c in CNF: c b^{80, 11}_2 ∨ -b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ p_880 ∨ -b^{80, 12}_2 c b^{80, 11}_2 ∨ -b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ p_880 ∨ -b^{80, 12}_1 c b^{80, 11}_2 ∨ -b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ p_880 ∨ b^{80, 12}_0 c in DIMACS: 18584 -18585 18586 880 -18587 0 18584 -18585 18586 880 -18588 0 18584 -18585 18586 880 18589 0 c 1-1 --> 0 c (-b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ b^{80, 11}_0 ∧ -p_880) -> (-b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ -b^{80, 12}_0) c in CNF: c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ p_880 ∨ -b^{80, 12}_2 c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ p_880 ∨ -b^{80, 12}_1 c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ p_880 ∨ -b^{80, 12}_0 c in DIMACS: 18584 18585 -18586 880 -18587 0 18584 18585 -18586 880 -18588 0 18584 18585 -18586 880 -18589 0 c 0-1 --> -1 c (-b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ -b^{80, 11}_0 ∧ -p_880) -> ( b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ b^{80, 12}_0) c in CNF: c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ p_880 ∨ b^{80, 12}_2 c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ p_880 ∨ -b^{80, 12}_1 c b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ p_880 ∨ b^{80, 12}_0 c in DIMACS: 18584 18585 18586 880 18587 0 18584 18585 18586 880 -18588 0 18584 18585 18586 880 18589 0 c -1-1 --> -2 c ( b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ b^{80, 11}_0 ∧ -p_880) -> ( b^{80, 12}_2 ∧ b^{80, 12}_1 ∧ -b^{80, 12}_0) c in CNF: c -b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ p_880 ∨ b^{80, 12}_2 c -b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ p_880 ∨ b^{80, 12}_1 c -b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ p_880 ∨ -b^{80, 12}_0 c in DIMACS: -18584 18585 -18586 880 18587 0 -18584 18585 -18586 880 18588 0 -18584 18585 -18586 880 -18589 0 c -2-1 --> break c ( b^{80, 11}_2 ∧ b^{80, 11}_1 ∧ -b^{80, 11}_0 ∧ -p_880) -> break c in CNF: c -b^{80, 11}_2 ∨ -b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ p_880 ∨ break c in DIMACS: -18584 -18585 18586 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 11}_2 ∧ -b^{80, 11}_1 ∧ -b^{80, 11}_0 ∧ true) c in CNF: c -b^{80, 11}_2 ∨ b^{80, 11}_1 ∨ b^{80, 11}_0 ∨ false c in DIMACS: -18584 18585 18586 0 c 3 does not represent an automaton state. c -(-b^{80, 11}_2 ∧ b^{80, 11}_1 ∧ b^{80, 11}_0 ∧ true) c in CNF: c b^{80, 11}_2 ∨ -b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ false c in DIMACS: 18584 -18585 -18586 0 c -3 does not represent an automaton state. c -( b^{80, 11}_2 ∧ b^{80, 11}_1 ∧ b^{80, 11}_0 ∧ true) c in CNF: c -b^{80, 11}_2 ∨ -b^{80, 11}_1 ∨ -b^{80, 11}_0 ∨ false c in DIMACS: -18584 -18585 -18586 0 c i = 12 c -2+1 --> -1 c ( b^{80, 12}_2 ∧ b^{80, 12}_1 ∧ -b^{80, 12}_0 ∧ p_960) -> ( b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ b^{80, 13}_0) c in CNF: c -b^{80, 12}_2 ∨ -b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ -p_960 ∨ b^{80, 13}_2 c -b^{80, 12}_2 ∨ -b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ -p_960 ∨ -b^{80, 13}_1 c -b^{80, 12}_2 ∨ -b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ -p_960 ∨ b^{80, 13}_0 c in DIMACS: -18587 -18588 18589 -960 18590 0 -18587 -18588 18589 -960 -18591 0 -18587 -18588 18589 -960 18592 0 c -1+1 --> 0 c ( b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ b^{80, 12}_0 ∧ p_960) -> (-b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ -b^{80, 13}_0) c in CNF: c -b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ -p_960 ∨ -b^{80, 13}_2 c -b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ -p_960 ∨ -b^{80, 13}_1 c -b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ -p_960 ∨ -b^{80, 13}_0 c in DIMACS: -18587 18588 -18589 -960 -18590 0 -18587 18588 -18589 -960 -18591 0 -18587 18588 -18589 -960 -18592 0 c 0+1 --> 1 c (-b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ -b^{80, 12}_0 ∧ p_960) -> (-b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ b^{80, 13}_0) c in CNF: c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ -p_960 ∨ -b^{80, 13}_2 c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ -p_960 ∨ -b^{80, 13}_1 c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ -p_960 ∨ b^{80, 13}_0 c in DIMACS: 18587 18588 18589 -960 -18590 0 18587 18588 18589 -960 -18591 0 18587 18588 18589 -960 18592 0 c 1+1 --> 2 c (-b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ b^{80, 12}_0 ∧ p_960) -> (-b^{80, 13}_2 ∧ b^{80, 13}_1 ∧ -b^{80, 13}_0) c in CNF: c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ -p_960 ∨ -b^{80, 13}_2 c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ -p_960 ∨ b^{80, 13}_1 c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ -p_960 ∨ -b^{80, 13}_0 c in DIMACS: 18587 18588 -18589 -960 -18590 0 18587 18588 -18589 -960 18591 0 18587 18588 -18589 -960 -18592 0 c 2+1 --> break c (-b^{80, 12}_2 ∧ b^{80, 12}_1 ∧ -b^{80, 12}_0 ∧ p_960) -> break c in CNF: c b^{80, 12}_2 ∨ -b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ -p_960 ∨ break c in DIMACS: 18587 -18588 18589 -960 1162 0 c 2-1 --> 1 c (-b^{80, 12}_2 ∧ b^{80, 12}_1 ∧ -b^{80, 12}_0 ∧ -p_960) -> (-b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ b^{80, 13}_0) c in CNF: c b^{80, 12}_2 ∨ -b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ p_960 ∨ -b^{80, 13}_2 c b^{80, 12}_2 ∨ -b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ p_960 ∨ -b^{80, 13}_1 c b^{80, 12}_2 ∨ -b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ p_960 ∨ b^{80, 13}_0 c in DIMACS: 18587 -18588 18589 960 -18590 0 18587 -18588 18589 960 -18591 0 18587 -18588 18589 960 18592 0 c 1-1 --> 0 c (-b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ b^{80, 12}_0 ∧ -p_960) -> (-b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ -b^{80, 13}_0) c in CNF: c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ p_960 ∨ -b^{80, 13}_2 c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ p_960 ∨ -b^{80, 13}_1 c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ p_960 ∨ -b^{80, 13}_0 c in DIMACS: 18587 18588 -18589 960 -18590 0 18587 18588 -18589 960 -18591 0 18587 18588 -18589 960 -18592 0 c 0-1 --> -1 c (-b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ -b^{80, 12}_0 ∧ -p_960) -> ( b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ b^{80, 13}_0) c in CNF: c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ p_960 ∨ b^{80, 13}_2 c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ p_960 ∨ -b^{80, 13}_1 c b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ p_960 ∨ b^{80, 13}_0 c in DIMACS: 18587 18588 18589 960 18590 0 18587 18588 18589 960 -18591 0 18587 18588 18589 960 18592 0 c -1-1 --> -2 c ( b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ b^{80, 12}_0 ∧ -p_960) -> ( b^{80, 13}_2 ∧ b^{80, 13}_1 ∧ -b^{80, 13}_0) c in CNF: c -b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ p_960 ∨ b^{80, 13}_2 c -b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ p_960 ∨ b^{80, 13}_1 c -b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ p_960 ∨ -b^{80, 13}_0 c in DIMACS: -18587 18588 -18589 960 18590 0 -18587 18588 -18589 960 18591 0 -18587 18588 -18589 960 -18592 0 c -2-1 --> break c ( b^{80, 12}_2 ∧ b^{80, 12}_1 ∧ -b^{80, 12}_0 ∧ -p_960) -> break c in CNF: c -b^{80, 12}_2 ∨ -b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ p_960 ∨ break c in DIMACS: -18587 -18588 18589 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 12}_2 ∧ -b^{80, 12}_1 ∧ -b^{80, 12}_0 ∧ true) c in CNF: c -b^{80, 12}_2 ∨ b^{80, 12}_1 ∨ b^{80, 12}_0 ∨ false c in DIMACS: -18587 18588 18589 0 c 3 does not represent an automaton state. c -(-b^{80, 12}_2 ∧ b^{80, 12}_1 ∧ b^{80, 12}_0 ∧ true) c in CNF: c b^{80, 12}_2 ∨ -b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ false c in DIMACS: 18587 -18588 -18589 0 c -3 does not represent an automaton state. c -( b^{80, 12}_2 ∧ b^{80, 12}_1 ∧ b^{80, 12}_0 ∧ true) c in CNF: c -b^{80, 12}_2 ∨ -b^{80, 12}_1 ∨ -b^{80, 12}_0 ∨ false c in DIMACS: -18587 -18588 -18589 0 c i = 13 c -2+1 --> -1 c ( b^{80, 13}_2 ∧ b^{80, 13}_1 ∧ -b^{80, 13}_0 ∧ p_1040) -> ( b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ b^{80, 14}_0) c in CNF: c -b^{80, 13}_2 ∨ -b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ -p_1040 ∨ b^{80, 14}_2 c -b^{80, 13}_2 ∨ -b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ -p_1040 ∨ -b^{80, 14}_1 c -b^{80, 13}_2 ∨ -b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ -p_1040 ∨ b^{80, 14}_0 c in DIMACS: -18590 -18591 18592 -1040 18593 0 -18590 -18591 18592 -1040 -18594 0 -18590 -18591 18592 -1040 18595 0 c -1+1 --> 0 c ( b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ b^{80, 13}_0 ∧ p_1040) -> (-b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ -b^{80, 14}_0) c in CNF: c -b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ -p_1040 ∨ -b^{80, 14}_2 c -b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ -p_1040 ∨ -b^{80, 14}_1 c -b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ -p_1040 ∨ -b^{80, 14}_0 c in DIMACS: -18590 18591 -18592 -1040 -18593 0 -18590 18591 -18592 -1040 -18594 0 -18590 18591 -18592 -1040 -18595 0 c 0+1 --> 1 c (-b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ -b^{80, 13}_0 ∧ p_1040) -> (-b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ b^{80, 14}_0) c in CNF: c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ -p_1040 ∨ -b^{80, 14}_2 c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ -p_1040 ∨ -b^{80, 14}_1 c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ -p_1040 ∨ b^{80, 14}_0 c in DIMACS: 18590 18591 18592 -1040 -18593 0 18590 18591 18592 -1040 -18594 0 18590 18591 18592 -1040 18595 0 c 1+1 --> 2 c (-b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ b^{80, 13}_0 ∧ p_1040) -> (-b^{80, 14}_2 ∧ b^{80, 14}_1 ∧ -b^{80, 14}_0) c in CNF: c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ -p_1040 ∨ -b^{80, 14}_2 c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ -p_1040 ∨ b^{80, 14}_1 c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ -p_1040 ∨ -b^{80, 14}_0 c in DIMACS: 18590 18591 -18592 -1040 -18593 0 18590 18591 -18592 -1040 18594 0 18590 18591 -18592 -1040 -18595 0 c 2+1 --> break c (-b^{80, 13}_2 ∧ b^{80, 13}_1 ∧ -b^{80, 13}_0 ∧ p_1040) -> break c in CNF: c b^{80, 13}_2 ∨ -b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ -p_1040 ∨ break c in DIMACS: 18590 -18591 18592 -1040 1162 0 c 2-1 --> 1 c (-b^{80, 13}_2 ∧ b^{80, 13}_1 ∧ -b^{80, 13}_0 ∧ -p_1040) -> (-b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ b^{80, 14}_0) c in CNF: c b^{80, 13}_2 ∨ -b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ p_1040 ∨ -b^{80, 14}_2 c b^{80, 13}_2 ∨ -b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ p_1040 ∨ -b^{80, 14}_1 c b^{80, 13}_2 ∨ -b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ p_1040 ∨ b^{80, 14}_0 c in DIMACS: 18590 -18591 18592 1040 -18593 0 18590 -18591 18592 1040 -18594 0 18590 -18591 18592 1040 18595 0 c 1-1 --> 0 c (-b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ b^{80, 13}_0 ∧ -p_1040) -> (-b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ -b^{80, 14}_0) c in CNF: c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ p_1040 ∨ -b^{80, 14}_2 c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ p_1040 ∨ -b^{80, 14}_1 c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ p_1040 ∨ -b^{80, 14}_0 c in DIMACS: 18590 18591 -18592 1040 -18593 0 18590 18591 -18592 1040 -18594 0 18590 18591 -18592 1040 -18595 0 c 0-1 --> -1 c (-b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ -b^{80, 13}_0 ∧ -p_1040) -> ( b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ b^{80, 14}_0) c in CNF: c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ p_1040 ∨ b^{80, 14}_2 c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ p_1040 ∨ -b^{80, 14}_1 c b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ p_1040 ∨ b^{80, 14}_0 c in DIMACS: 18590 18591 18592 1040 18593 0 18590 18591 18592 1040 -18594 0 18590 18591 18592 1040 18595 0 c -1-1 --> -2 c ( b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ b^{80, 13}_0 ∧ -p_1040) -> ( b^{80, 14}_2 ∧ b^{80, 14}_1 ∧ -b^{80, 14}_0) c in CNF: c -b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ p_1040 ∨ b^{80, 14}_2 c -b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ p_1040 ∨ b^{80, 14}_1 c -b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ p_1040 ∨ -b^{80, 14}_0 c in DIMACS: -18590 18591 -18592 1040 18593 0 -18590 18591 -18592 1040 18594 0 -18590 18591 -18592 1040 -18595 0 c -2-1 --> break c ( b^{80, 13}_2 ∧ b^{80, 13}_1 ∧ -b^{80, 13}_0 ∧ -p_1040) -> break c in CNF: c -b^{80, 13}_2 ∨ -b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ p_1040 ∨ break c in DIMACS: -18590 -18591 18592 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 13}_2 ∧ -b^{80, 13}_1 ∧ -b^{80, 13}_0 ∧ true) c in CNF: c -b^{80, 13}_2 ∨ b^{80, 13}_1 ∨ b^{80, 13}_0 ∨ false c in DIMACS: -18590 18591 18592 0 c 3 does not represent an automaton state. c -(-b^{80, 13}_2 ∧ b^{80, 13}_1 ∧ b^{80, 13}_0 ∧ true) c in CNF: c b^{80, 13}_2 ∨ -b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ false c in DIMACS: 18590 -18591 -18592 0 c -3 does not represent an automaton state. c -( b^{80, 13}_2 ∧ b^{80, 13}_1 ∧ b^{80, 13}_0 ∧ true) c in CNF: c -b^{80, 13}_2 ∨ -b^{80, 13}_1 ∨ -b^{80, 13}_0 ∨ false c in DIMACS: -18590 -18591 -18592 0 c i = 14 c -2+1 --> -1 c ( b^{80, 14}_2 ∧ b^{80, 14}_1 ∧ -b^{80, 14}_0 ∧ p_1120) -> ( b^{80, 15}_2 ∧ -b^{80, 15}_1 ∧ b^{80, 15}_0) c in CNF: c -b^{80, 14}_2 ∨ -b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ -p_1120 ∨ b^{80, 15}_2 c -b^{80, 14}_2 ∨ -b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ -p_1120 ∨ -b^{80, 15}_1 c -b^{80, 14}_2 ∨ -b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ -p_1120 ∨ b^{80, 15}_0 c in DIMACS: -18593 -18594 18595 -1120 18596 0 -18593 -18594 18595 -1120 -18597 0 -18593 -18594 18595 -1120 18598 0 c -1+1 --> 0 c ( b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ b^{80, 14}_0 ∧ p_1120) -> (-b^{80, 15}_2 ∧ -b^{80, 15}_1 ∧ -b^{80, 15}_0) c in CNF: c -b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ -p_1120 ∨ -b^{80, 15}_2 c -b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ -p_1120 ∨ -b^{80, 15}_1 c -b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ -p_1120 ∨ -b^{80, 15}_0 c in DIMACS: -18593 18594 -18595 -1120 -18596 0 -18593 18594 -18595 -1120 -18597 0 -18593 18594 -18595 -1120 -18598 0 c 0+1 --> 1 c (-b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ -b^{80, 14}_0 ∧ p_1120) -> (-b^{80, 15}_2 ∧ -b^{80, 15}_1 ∧ b^{80, 15}_0) c in CNF: c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ -p_1120 ∨ -b^{80, 15}_2 c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ -p_1120 ∨ -b^{80, 15}_1 c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ -p_1120 ∨ b^{80, 15}_0 c in DIMACS: 18593 18594 18595 -1120 -18596 0 18593 18594 18595 -1120 -18597 0 18593 18594 18595 -1120 18598 0 c 1+1 --> 2 c (-b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ b^{80, 14}_0 ∧ p_1120) -> (-b^{80, 15}_2 ∧ b^{80, 15}_1 ∧ -b^{80, 15}_0) c in CNF: c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ -p_1120 ∨ -b^{80, 15}_2 c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ -p_1120 ∨ b^{80, 15}_1 c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ -p_1120 ∨ -b^{80, 15}_0 c in DIMACS: 18593 18594 -18595 -1120 -18596 0 18593 18594 -18595 -1120 18597 0 18593 18594 -18595 -1120 -18598 0 c 2+1 --> break c (-b^{80, 14}_2 ∧ b^{80, 14}_1 ∧ -b^{80, 14}_0 ∧ p_1120) -> break c in CNF: c b^{80, 14}_2 ∨ -b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ -p_1120 ∨ break c in DIMACS: 18593 -18594 18595 -1120 1162 0 c 2-1 --> 1 c (-b^{80, 14}_2 ∧ b^{80, 14}_1 ∧ -b^{80, 14}_0 ∧ -p_1120) -> (-b^{80, 15}_2 ∧ -b^{80, 15}_1 ∧ b^{80, 15}_0) c in CNF: c b^{80, 14}_2 ∨ -b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ p_1120 ∨ -b^{80, 15}_2 c b^{80, 14}_2 ∨ -b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ p_1120 ∨ -b^{80, 15}_1 c b^{80, 14}_2 ∨ -b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ p_1120 ∨ b^{80, 15}_0 c in DIMACS: 18593 -18594 18595 1120 -18596 0 18593 -18594 18595 1120 -18597 0 18593 -18594 18595 1120 18598 0 c 1-1 --> 0 c (-b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ b^{80, 14}_0 ∧ -p_1120) -> (-b^{80, 15}_2 ∧ -b^{80, 15}_1 ∧ -b^{80, 15}_0) c in CNF: c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ p_1120 ∨ -b^{80, 15}_2 c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ p_1120 ∨ -b^{80, 15}_1 c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ p_1120 ∨ -b^{80, 15}_0 c in DIMACS: 18593 18594 -18595 1120 -18596 0 18593 18594 -18595 1120 -18597 0 18593 18594 -18595 1120 -18598 0 c 0-1 --> -1 c (-b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ -b^{80, 14}_0 ∧ -p_1120) -> ( b^{80, 15}_2 ∧ -b^{80, 15}_1 ∧ b^{80, 15}_0) c in CNF: c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ p_1120 ∨ b^{80, 15}_2 c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ p_1120 ∨ -b^{80, 15}_1 c b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ p_1120 ∨ b^{80, 15}_0 c in DIMACS: 18593 18594 18595 1120 18596 0 18593 18594 18595 1120 -18597 0 18593 18594 18595 1120 18598 0 c -1-1 --> -2 c ( b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ b^{80, 14}_0 ∧ -p_1120) -> ( b^{80, 15}_2 ∧ b^{80, 15}_1 ∧ -b^{80, 15}_0) c in CNF: c -b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ p_1120 ∨ b^{80, 15}_2 c -b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ p_1120 ∨ b^{80, 15}_1 c -b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ p_1120 ∨ -b^{80, 15}_0 c in DIMACS: -18593 18594 -18595 1120 18596 0 -18593 18594 -18595 1120 18597 0 -18593 18594 -18595 1120 -18598 0 c -2-1 --> break c ( b^{80, 14}_2 ∧ b^{80, 14}_1 ∧ -b^{80, 14}_0 ∧ -p_1120) -> break c in CNF: c -b^{80, 14}_2 ∨ -b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ p_1120 ∨ break c in DIMACS: -18593 -18594 18595 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{80, 14}_2 ∧ -b^{80, 14}_1 ∧ -b^{80, 14}_0 ∧ true) c in CNF: c -b^{80, 14}_2 ∨ b^{80, 14}_1 ∨ b^{80, 14}_0 ∨ false c in DIMACS: -18593 18594 18595 0 c 3 does not represent an automaton state. c -(-b^{80, 14}_2 ∧ b^{80, 14}_1 ∧ b^{80, 14}_0 ∧ true) c in CNF: c b^{80, 14}_2 ∨ -b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ false c in DIMACS: 18593 -18594 -18595 0 c -3 does not represent an automaton state. c -( b^{80, 14}_2 ∧ b^{80, 14}_1 ∧ b^{80, 14}_0 ∧ true) c in CNF: c -b^{80, 14}_2 ∨ -b^{80, 14}_1 ∨ -b^{80, 14}_0 ∨ false c in DIMACS: -18593 -18594 -18595 0 c INIT for k = 81 c -b^{81, 1}_2 c -b^{81, 1}_1 c -b^{81, 1}_0 c in DIMACS: -18599 0 -18600 0 -18601 0 c Transitions for k = 81 c i = 1 c -2+1 --> -1 c ( b^{81, 1}_2 ∧ b^{81, 1}_1 ∧ -b^{81, 1}_0 ∧ p_81) -> ( b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ b^{81, 2}_0) c in CNF: c -b^{81, 1}_2 ∨ -b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ -p_81 ∨ b^{81, 2}_2 c -b^{81, 1}_2 ∨ -b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ -p_81 ∨ -b^{81, 2}_1 c -b^{81, 1}_2 ∨ -b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ -p_81 ∨ b^{81, 2}_0 c in DIMACS: -18599 -18600 18601 -81 18602 0 -18599 -18600 18601 -81 -18603 0 -18599 -18600 18601 -81 18604 0 c -1+1 --> 0 c ( b^{81, 1}_2 ∧ -b^{81, 1}_1 ∧ b^{81, 1}_0 ∧ p_81) -> (-b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ -b^{81, 2}_0) c in CNF: c -b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ -p_81 ∨ -b^{81, 2}_2 c -b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ -p_81 ∨ -b^{81, 2}_1 c -b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ -p_81 ∨ -b^{81, 2}_0 c in DIMACS: -18599 18600 -18601 -81 -18602 0 -18599 18600 -18601 -81 -18603 0 -18599 18600 -18601 -81 -18604 0 c 0+1 --> 1 c (-b^{81, 1}_2 ∧ -b^{81, 1}_1 ∧ -b^{81, 1}_0 ∧ p_81) -> (-b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ b^{81, 2}_0) c in CNF: c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ -p_81 ∨ -b^{81, 2}_2 c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ -p_81 ∨ -b^{81, 2}_1 c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ -p_81 ∨ b^{81, 2}_0 c in DIMACS: 18599 18600 18601 -81 -18602 0 18599 18600 18601 -81 -18603 0 18599 18600 18601 -81 18604 0 c 1+1 --> 2 c (-b^{81, 1}_2 ∧ -b^{81, 1}_1 ∧ b^{81, 1}_0 ∧ p_81) -> (-b^{81, 2}_2 ∧ b^{81, 2}_1 ∧ -b^{81, 2}_0) c in CNF: c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ -p_81 ∨ -b^{81, 2}_2 c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ -p_81 ∨ b^{81, 2}_1 c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ -p_81 ∨ -b^{81, 2}_0 c in DIMACS: 18599 18600 -18601 -81 -18602 0 18599 18600 -18601 -81 18603 0 18599 18600 -18601 -81 -18604 0 c 2+1 --> break c (-b^{81, 1}_2 ∧ b^{81, 1}_1 ∧ -b^{81, 1}_0 ∧ p_81) -> break c in CNF: c b^{81, 1}_2 ∨ -b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ -p_81 ∨ break c in DIMACS: 18599 -18600 18601 -81 1162 0 c 2-1 --> 1 c (-b^{81, 1}_2 ∧ b^{81, 1}_1 ∧ -b^{81, 1}_0 ∧ -p_81) -> (-b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ b^{81, 2}_0) c in CNF: c b^{81, 1}_2 ∨ -b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ p_81 ∨ -b^{81, 2}_2 c b^{81, 1}_2 ∨ -b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ p_81 ∨ -b^{81, 2}_1 c b^{81, 1}_2 ∨ -b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ p_81 ∨ b^{81, 2}_0 c in DIMACS: 18599 -18600 18601 81 -18602 0 18599 -18600 18601 81 -18603 0 18599 -18600 18601 81 18604 0 c 1-1 --> 0 c (-b^{81, 1}_2 ∧ -b^{81, 1}_1 ∧ b^{81, 1}_0 ∧ -p_81) -> (-b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ -b^{81, 2}_0) c in CNF: c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ p_81 ∨ -b^{81, 2}_2 c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ p_81 ∨ -b^{81, 2}_1 c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ p_81 ∨ -b^{81, 2}_0 c in DIMACS: 18599 18600 -18601 81 -18602 0 18599 18600 -18601 81 -18603 0 18599 18600 -18601 81 -18604 0 c 0-1 --> -1 c (-b^{81, 1}_2 ∧ -b^{81, 1}_1 ∧ -b^{81, 1}_0 ∧ -p_81) -> ( b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ b^{81, 2}_0) c in CNF: c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ p_81 ∨ b^{81, 2}_2 c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ p_81 ∨ -b^{81, 2}_1 c b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ p_81 ∨ b^{81, 2}_0 c in DIMACS: 18599 18600 18601 81 18602 0 18599 18600 18601 81 -18603 0 18599 18600 18601 81 18604 0 c -1-1 --> -2 c ( b^{81, 1}_2 ∧ -b^{81, 1}_1 ∧ b^{81, 1}_0 ∧ -p_81) -> ( b^{81, 2}_2 ∧ b^{81, 2}_1 ∧ -b^{81, 2}_0) c in CNF: c -b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ p_81 ∨ b^{81, 2}_2 c -b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ p_81 ∨ b^{81, 2}_1 c -b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ p_81 ∨ -b^{81, 2}_0 c in DIMACS: -18599 18600 -18601 81 18602 0 -18599 18600 -18601 81 18603 0 -18599 18600 -18601 81 -18604 0 c -2-1 --> break c ( b^{81, 1}_2 ∧ b^{81, 1}_1 ∧ -b^{81, 1}_0 ∧ -p_81) -> break c in CNF: c -b^{81, 1}_2 ∨ -b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ p_81 ∨ break c in DIMACS: -18599 -18600 18601 81 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 1}_2 ∧ -b^{81, 1}_1 ∧ -b^{81, 1}_0 ∧ true) c in CNF: c -b^{81, 1}_2 ∨ b^{81, 1}_1 ∨ b^{81, 1}_0 ∨ false c in DIMACS: -18599 18600 18601 0 c 3 does not represent an automaton state. c -(-b^{81, 1}_2 ∧ b^{81, 1}_1 ∧ b^{81, 1}_0 ∧ true) c in CNF: c b^{81, 1}_2 ∨ -b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ false c in DIMACS: 18599 -18600 -18601 0 c -3 does not represent an automaton state. c -( b^{81, 1}_2 ∧ b^{81, 1}_1 ∧ b^{81, 1}_0 ∧ true) c in CNF: c -b^{81, 1}_2 ∨ -b^{81, 1}_1 ∨ -b^{81, 1}_0 ∨ false c in DIMACS: -18599 -18600 -18601 0 c i = 2 c -2+1 --> -1 c ( b^{81, 2}_2 ∧ b^{81, 2}_1 ∧ -b^{81, 2}_0 ∧ p_162) -> ( b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ b^{81, 3}_0) c in CNF: c -b^{81, 2}_2 ∨ -b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ -p_162 ∨ b^{81, 3}_2 c -b^{81, 2}_2 ∨ -b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ -p_162 ∨ -b^{81, 3}_1 c -b^{81, 2}_2 ∨ -b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ -p_162 ∨ b^{81, 3}_0 c in DIMACS: -18602 -18603 18604 -162 18605 0 -18602 -18603 18604 -162 -18606 0 -18602 -18603 18604 -162 18607 0 c -1+1 --> 0 c ( b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ b^{81, 2}_0 ∧ p_162) -> (-b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ -b^{81, 3}_0) c in CNF: c -b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ -p_162 ∨ -b^{81, 3}_2 c -b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ -p_162 ∨ -b^{81, 3}_1 c -b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ -p_162 ∨ -b^{81, 3}_0 c in DIMACS: -18602 18603 -18604 -162 -18605 0 -18602 18603 -18604 -162 -18606 0 -18602 18603 -18604 -162 -18607 0 c 0+1 --> 1 c (-b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ -b^{81, 2}_0 ∧ p_162) -> (-b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ b^{81, 3}_0) c in CNF: c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ -p_162 ∨ -b^{81, 3}_2 c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ -p_162 ∨ -b^{81, 3}_1 c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ -p_162 ∨ b^{81, 3}_0 c in DIMACS: 18602 18603 18604 -162 -18605 0 18602 18603 18604 -162 -18606 0 18602 18603 18604 -162 18607 0 c 1+1 --> 2 c (-b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ b^{81, 2}_0 ∧ p_162) -> (-b^{81, 3}_2 ∧ b^{81, 3}_1 ∧ -b^{81, 3}_0) c in CNF: c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ -p_162 ∨ -b^{81, 3}_2 c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ -p_162 ∨ b^{81, 3}_1 c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ -p_162 ∨ -b^{81, 3}_0 c in DIMACS: 18602 18603 -18604 -162 -18605 0 18602 18603 -18604 -162 18606 0 18602 18603 -18604 -162 -18607 0 c 2+1 --> break c (-b^{81, 2}_2 ∧ b^{81, 2}_1 ∧ -b^{81, 2}_0 ∧ p_162) -> break c in CNF: c b^{81, 2}_2 ∨ -b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ -p_162 ∨ break c in DIMACS: 18602 -18603 18604 -162 1162 0 c 2-1 --> 1 c (-b^{81, 2}_2 ∧ b^{81, 2}_1 ∧ -b^{81, 2}_0 ∧ -p_162) -> (-b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ b^{81, 3}_0) c in CNF: c b^{81, 2}_2 ∨ -b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ p_162 ∨ -b^{81, 3}_2 c b^{81, 2}_2 ∨ -b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ p_162 ∨ -b^{81, 3}_1 c b^{81, 2}_2 ∨ -b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ p_162 ∨ b^{81, 3}_0 c in DIMACS: 18602 -18603 18604 162 -18605 0 18602 -18603 18604 162 -18606 0 18602 -18603 18604 162 18607 0 c 1-1 --> 0 c (-b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ b^{81, 2}_0 ∧ -p_162) -> (-b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ -b^{81, 3}_0) c in CNF: c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ p_162 ∨ -b^{81, 3}_2 c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ p_162 ∨ -b^{81, 3}_1 c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ p_162 ∨ -b^{81, 3}_0 c in DIMACS: 18602 18603 -18604 162 -18605 0 18602 18603 -18604 162 -18606 0 18602 18603 -18604 162 -18607 0 c 0-1 --> -1 c (-b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ -b^{81, 2}_0 ∧ -p_162) -> ( b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ b^{81, 3}_0) c in CNF: c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ p_162 ∨ b^{81, 3}_2 c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ p_162 ∨ -b^{81, 3}_1 c b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ p_162 ∨ b^{81, 3}_0 c in DIMACS: 18602 18603 18604 162 18605 0 18602 18603 18604 162 -18606 0 18602 18603 18604 162 18607 0 c -1-1 --> -2 c ( b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ b^{81, 2}_0 ∧ -p_162) -> ( b^{81, 3}_2 ∧ b^{81, 3}_1 ∧ -b^{81, 3}_0) c in CNF: c -b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ p_162 ∨ b^{81, 3}_2 c -b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ p_162 ∨ b^{81, 3}_1 c -b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ p_162 ∨ -b^{81, 3}_0 c in DIMACS: -18602 18603 -18604 162 18605 0 -18602 18603 -18604 162 18606 0 -18602 18603 -18604 162 -18607 0 c -2-1 --> break c ( b^{81, 2}_2 ∧ b^{81, 2}_1 ∧ -b^{81, 2}_0 ∧ -p_162) -> break c in CNF: c -b^{81, 2}_2 ∨ -b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ p_162 ∨ break c in DIMACS: -18602 -18603 18604 162 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 2}_2 ∧ -b^{81, 2}_1 ∧ -b^{81, 2}_0 ∧ true) c in CNF: c -b^{81, 2}_2 ∨ b^{81, 2}_1 ∨ b^{81, 2}_0 ∨ false c in DIMACS: -18602 18603 18604 0 c 3 does not represent an automaton state. c -(-b^{81, 2}_2 ∧ b^{81, 2}_1 ∧ b^{81, 2}_0 ∧ true) c in CNF: c b^{81, 2}_2 ∨ -b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ false c in DIMACS: 18602 -18603 -18604 0 c -3 does not represent an automaton state. c -( b^{81, 2}_2 ∧ b^{81, 2}_1 ∧ b^{81, 2}_0 ∧ true) c in CNF: c -b^{81, 2}_2 ∨ -b^{81, 2}_1 ∨ -b^{81, 2}_0 ∨ false c in DIMACS: -18602 -18603 -18604 0 c i = 3 c -2+1 --> -1 c ( b^{81, 3}_2 ∧ b^{81, 3}_1 ∧ -b^{81, 3}_0 ∧ p_243) -> ( b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ b^{81, 4}_0) c in CNF: c -b^{81, 3}_2 ∨ -b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ -p_243 ∨ b^{81, 4}_2 c -b^{81, 3}_2 ∨ -b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ -p_243 ∨ -b^{81, 4}_1 c -b^{81, 3}_2 ∨ -b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ -p_243 ∨ b^{81, 4}_0 c in DIMACS: -18605 -18606 18607 -243 18608 0 -18605 -18606 18607 -243 -18609 0 -18605 -18606 18607 -243 18610 0 c -1+1 --> 0 c ( b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ b^{81, 3}_0 ∧ p_243) -> (-b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ -b^{81, 4}_0) c in CNF: c -b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ -p_243 ∨ -b^{81, 4}_2 c -b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ -p_243 ∨ -b^{81, 4}_1 c -b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ -p_243 ∨ -b^{81, 4}_0 c in DIMACS: -18605 18606 -18607 -243 -18608 0 -18605 18606 -18607 -243 -18609 0 -18605 18606 -18607 -243 -18610 0 c 0+1 --> 1 c (-b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ -b^{81, 3}_0 ∧ p_243) -> (-b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ b^{81, 4}_0) c in CNF: c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ -p_243 ∨ -b^{81, 4}_2 c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ -p_243 ∨ -b^{81, 4}_1 c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ -p_243 ∨ b^{81, 4}_0 c in DIMACS: 18605 18606 18607 -243 -18608 0 18605 18606 18607 -243 -18609 0 18605 18606 18607 -243 18610 0 c 1+1 --> 2 c (-b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ b^{81, 3}_0 ∧ p_243) -> (-b^{81, 4}_2 ∧ b^{81, 4}_1 ∧ -b^{81, 4}_0) c in CNF: c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ -p_243 ∨ -b^{81, 4}_2 c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ -p_243 ∨ b^{81, 4}_1 c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ -p_243 ∨ -b^{81, 4}_0 c in DIMACS: 18605 18606 -18607 -243 -18608 0 18605 18606 -18607 -243 18609 0 18605 18606 -18607 -243 -18610 0 c 2+1 --> break c (-b^{81, 3}_2 ∧ b^{81, 3}_1 ∧ -b^{81, 3}_0 ∧ p_243) -> break c in CNF: c b^{81, 3}_2 ∨ -b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ -p_243 ∨ break c in DIMACS: 18605 -18606 18607 -243 1162 0 c 2-1 --> 1 c (-b^{81, 3}_2 ∧ b^{81, 3}_1 ∧ -b^{81, 3}_0 ∧ -p_243) -> (-b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ b^{81, 4}_0) c in CNF: c b^{81, 3}_2 ∨ -b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ p_243 ∨ -b^{81, 4}_2 c b^{81, 3}_2 ∨ -b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ p_243 ∨ -b^{81, 4}_1 c b^{81, 3}_2 ∨ -b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ p_243 ∨ b^{81, 4}_0 c in DIMACS: 18605 -18606 18607 243 -18608 0 18605 -18606 18607 243 -18609 0 18605 -18606 18607 243 18610 0 c 1-1 --> 0 c (-b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ b^{81, 3}_0 ∧ -p_243) -> (-b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ -b^{81, 4}_0) c in CNF: c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ p_243 ∨ -b^{81, 4}_2 c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ p_243 ∨ -b^{81, 4}_1 c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ p_243 ∨ -b^{81, 4}_0 c in DIMACS: 18605 18606 -18607 243 -18608 0 18605 18606 -18607 243 -18609 0 18605 18606 -18607 243 -18610 0 c 0-1 --> -1 c (-b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ -b^{81, 3}_0 ∧ -p_243) -> ( b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ b^{81, 4}_0) c in CNF: c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ p_243 ∨ b^{81, 4}_2 c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ p_243 ∨ -b^{81, 4}_1 c b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ p_243 ∨ b^{81, 4}_0 c in DIMACS: 18605 18606 18607 243 18608 0 18605 18606 18607 243 -18609 0 18605 18606 18607 243 18610 0 c -1-1 --> -2 c ( b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ b^{81, 3}_0 ∧ -p_243) -> ( b^{81, 4}_2 ∧ b^{81, 4}_1 ∧ -b^{81, 4}_0) c in CNF: c -b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ p_243 ∨ b^{81, 4}_2 c -b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ p_243 ∨ b^{81, 4}_1 c -b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ p_243 ∨ -b^{81, 4}_0 c in DIMACS: -18605 18606 -18607 243 18608 0 -18605 18606 -18607 243 18609 0 -18605 18606 -18607 243 -18610 0 c -2-1 --> break c ( b^{81, 3}_2 ∧ b^{81, 3}_1 ∧ -b^{81, 3}_0 ∧ -p_243) -> break c in CNF: c -b^{81, 3}_2 ∨ -b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ p_243 ∨ break c in DIMACS: -18605 -18606 18607 243 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 3}_2 ∧ -b^{81, 3}_1 ∧ -b^{81, 3}_0 ∧ true) c in CNF: c -b^{81, 3}_2 ∨ b^{81, 3}_1 ∨ b^{81, 3}_0 ∨ false c in DIMACS: -18605 18606 18607 0 c 3 does not represent an automaton state. c -(-b^{81, 3}_2 ∧ b^{81, 3}_1 ∧ b^{81, 3}_0 ∧ true) c in CNF: c b^{81, 3}_2 ∨ -b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ false c in DIMACS: 18605 -18606 -18607 0 c -3 does not represent an automaton state. c -( b^{81, 3}_2 ∧ b^{81, 3}_1 ∧ b^{81, 3}_0 ∧ true) c in CNF: c -b^{81, 3}_2 ∨ -b^{81, 3}_1 ∨ -b^{81, 3}_0 ∨ false c in DIMACS: -18605 -18606 -18607 0 c i = 4 c -2+1 --> -1 c ( b^{81, 4}_2 ∧ b^{81, 4}_1 ∧ -b^{81, 4}_0 ∧ p_324) -> ( b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ b^{81, 5}_0) c in CNF: c -b^{81, 4}_2 ∨ -b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ -p_324 ∨ b^{81, 5}_2 c -b^{81, 4}_2 ∨ -b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ -p_324 ∨ -b^{81, 5}_1 c -b^{81, 4}_2 ∨ -b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ -p_324 ∨ b^{81, 5}_0 c in DIMACS: -18608 -18609 18610 -324 18611 0 -18608 -18609 18610 -324 -18612 0 -18608 -18609 18610 -324 18613 0 c -1+1 --> 0 c ( b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ b^{81, 4}_0 ∧ p_324) -> (-b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ -b^{81, 5}_0) c in CNF: c -b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ -p_324 ∨ -b^{81, 5}_2 c -b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ -p_324 ∨ -b^{81, 5}_1 c -b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ -p_324 ∨ -b^{81, 5}_0 c in DIMACS: -18608 18609 -18610 -324 -18611 0 -18608 18609 -18610 -324 -18612 0 -18608 18609 -18610 -324 -18613 0 c 0+1 --> 1 c (-b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ -b^{81, 4}_0 ∧ p_324) -> (-b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ b^{81, 5}_0) c in CNF: c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ -p_324 ∨ -b^{81, 5}_2 c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ -p_324 ∨ -b^{81, 5}_1 c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ -p_324 ∨ b^{81, 5}_0 c in DIMACS: 18608 18609 18610 -324 -18611 0 18608 18609 18610 -324 -18612 0 18608 18609 18610 -324 18613 0 c 1+1 --> 2 c (-b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ b^{81, 4}_0 ∧ p_324) -> (-b^{81, 5}_2 ∧ b^{81, 5}_1 ∧ -b^{81, 5}_0) c in CNF: c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ -p_324 ∨ -b^{81, 5}_2 c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ -p_324 ∨ b^{81, 5}_1 c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ -p_324 ∨ -b^{81, 5}_0 c in DIMACS: 18608 18609 -18610 -324 -18611 0 18608 18609 -18610 -324 18612 0 18608 18609 -18610 -324 -18613 0 c 2+1 --> break c (-b^{81, 4}_2 ∧ b^{81, 4}_1 ∧ -b^{81, 4}_0 ∧ p_324) -> break c in CNF: c b^{81, 4}_2 ∨ -b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ -p_324 ∨ break c in DIMACS: 18608 -18609 18610 -324 1162 0 c 2-1 --> 1 c (-b^{81, 4}_2 ∧ b^{81, 4}_1 ∧ -b^{81, 4}_0 ∧ -p_324) -> (-b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ b^{81, 5}_0) c in CNF: c b^{81, 4}_2 ∨ -b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ p_324 ∨ -b^{81, 5}_2 c b^{81, 4}_2 ∨ -b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ p_324 ∨ -b^{81, 5}_1 c b^{81, 4}_2 ∨ -b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ p_324 ∨ b^{81, 5}_0 c in DIMACS: 18608 -18609 18610 324 -18611 0 18608 -18609 18610 324 -18612 0 18608 -18609 18610 324 18613 0 c 1-1 --> 0 c (-b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ b^{81, 4}_0 ∧ -p_324) -> (-b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ -b^{81, 5}_0) c in CNF: c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ p_324 ∨ -b^{81, 5}_2 c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ p_324 ∨ -b^{81, 5}_1 c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ p_324 ∨ -b^{81, 5}_0 c in DIMACS: 18608 18609 -18610 324 -18611 0 18608 18609 -18610 324 -18612 0 18608 18609 -18610 324 -18613 0 c 0-1 --> -1 c (-b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ -b^{81, 4}_0 ∧ -p_324) -> ( b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ b^{81, 5}_0) c in CNF: c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ p_324 ∨ b^{81, 5}_2 c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ p_324 ∨ -b^{81, 5}_1 c b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ p_324 ∨ b^{81, 5}_0 c in DIMACS: 18608 18609 18610 324 18611 0 18608 18609 18610 324 -18612 0 18608 18609 18610 324 18613 0 c -1-1 --> -2 c ( b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ b^{81, 4}_0 ∧ -p_324) -> ( b^{81, 5}_2 ∧ b^{81, 5}_1 ∧ -b^{81, 5}_0) c in CNF: c -b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ p_324 ∨ b^{81, 5}_2 c -b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ p_324 ∨ b^{81, 5}_1 c -b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ p_324 ∨ -b^{81, 5}_0 c in DIMACS: -18608 18609 -18610 324 18611 0 -18608 18609 -18610 324 18612 0 -18608 18609 -18610 324 -18613 0 c -2-1 --> break c ( b^{81, 4}_2 ∧ b^{81, 4}_1 ∧ -b^{81, 4}_0 ∧ -p_324) -> break c in CNF: c -b^{81, 4}_2 ∨ -b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ p_324 ∨ break c in DIMACS: -18608 -18609 18610 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 4}_2 ∧ -b^{81, 4}_1 ∧ -b^{81, 4}_0 ∧ true) c in CNF: c -b^{81, 4}_2 ∨ b^{81, 4}_1 ∨ b^{81, 4}_0 ∨ false c in DIMACS: -18608 18609 18610 0 c 3 does not represent an automaton state. c -(-b^{81, 4}_2 ∧ b^{81, 4}_1 ∧ b^{81, 4}_0 ∧ true) c in CNF: c b^{81, 4}_2 ∨ -b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ false c in DIMACS: 18608 -18609 -18610 0 c -3 does not represent an automaton state. c -( b^{81, 4}_2 ∧ b^{81, 4}_1 ∧ b^{81, 4}_0 ∧ true) c in CNF: c -b^{81, 4}_2 ∨ -b^{81, 4}_1 ∨ -b^{81, 4}_0 ∨ false c in DIMACS: -18608 -18609 -18610 0 c i = 5 c -2+1 --> -1 c ( b^{81, 5}_2 ∧ b^{81, 5}_1 ∧ -b^{81, 5}_0 ∧ p_405) -> ( b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ b^{81, 6}_0) c in CNF: c -b^{81, 5}_2 ∨ -b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ -p_405 ∨ b^{81, 6}_2 c -b^{81, 5}_2 ∨ -b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ -p_405 ∨ -b^{81, 6}_1 c -b^{81, 5}_2 ∨ -b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ -p_405 ∨ b^{81, 6}_0 c in DIMACS: -18611 -18612 18613 -405 18614 0 -18611 -18612 18613 -405 -18615 0 -18611 -18612 18613 -405 18616 0 c -1+1 --> 0 c ( b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ b^{81, 5}_0 ∧ p_405) -> (-b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ -b^{81, 6}_0) c in CNF: c -b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ -p_405 ∨ -b^{81, 6}_2 c -b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ -p_405 ∨ -b^{81, 6}_1 c -b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ -p_405 ∨ -b^{81, 6}_0 c in DIMACS: -18611 18612 -18613 -405 -18614 0 -18611 18612 -18613 -405 -18615 0 -18611 18612 -18613 -405 -18616 0 c 0+1 --> 1 c (-b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ -b^{81, 5}_0 ∧ p_405) -> (-b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ b^{81, 6}_0) c in CNF: c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ -p_405 ∨ -b^{81, 6}_2 c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ -p_405 ∨ -b^{81, 6}_1 c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ -p_405 ∨ b^{81, 6}_0 c in DIMACS: 18611 18612 18613 -405 -18614 0 18611 18612 18613 -405 -18615 0 18611 18612 18613 -405 18616 0 c 1+1 --> 2 c (-b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ b^{81, 5}_0 ∧ p_405) -> (-b^{81, 6}_2 ∧ b^{81, 6}_1 ∧ -b^{81, 6}_0) c in CNF: c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ -p_405 ∨ -b^{81, 6}_2 c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ -p_405 ∨ b^{81, 6}_1 c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ -p_405 ∨ -b^{81, 6}_0 c in DIMACS: 18611 18612 -18613 -405 -18614 0 18611 18612 -18613 -405 18615 0 18611 18612 -18613 -405 -18616 0 c 2+1 --> break c (-b^{81, 5}_2 ∧ b^{81, 5}_1 ∧ -b^{81, 5}_0 ∧ p_405) -> break c in CNF: c b^{81, 5}_2 ∨ -b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ -p_405 ∨ break c in DIMACS: 18611 -18612 18613 -405 1162 0 c 2-1 --> 1 c (-b^{81, 5}_2 ∧ b^{81, 5}_1 ∧ -b^{81, 5}_0 ∧ -p_405) -> (-b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ b^{81, 6}_0) c in CNF: c b^{81, 5}_2 ∨ -b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ p_405 ∨ -b^{81, 6}_2 c b^{81, 5}_2 ∨ -b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ p_405 ∨ -b^{81, 6}_1 c b^{81, 5}_2 ∨ -b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ p_405 ∨ b^{81, 6}_0 c in DIMACS: 18611 -18612 18613 405 -18614 0 18611 -18612 18613 405 -18615 0 18611 -18612 18613 405 18616 0 c 1-1 --> 0 c (-b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ b^{81, 5}_0 ∧ -p_405) -> (-b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ -b^{81, 6}_0) c in CNF: c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ p_405 ∨ -b^{81, 6}_2 c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ p_405 ∨ -b^{81, 6}_1 c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ p_405 ∨ -b^{81, 6}_0 c in DIMACS: 18611 18612 -18613 405 -18614 0 18611 18612 -18613 405 -18615 0 18611 18612 -18613 405 -18616 0 c 0-1 --> -1 c (-b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ -b^{81, 5}_0 ∧ -p_405) -> ( b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ b^{81, 6}_0) c in CNF: c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ p_405 ∨ b^{81, 6}_2 c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ p_405 ∨ -b^{81, 6}_1 c b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ p_405 ∨ b^{81, 6}_0 c in DIMACS: 18611 18612 18613 405 18614 0 18611 18612 18613 405 -18615 0 18611 18612 18613 405 18616 0 c -1-1 --> -2 c ( b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ b^{81, 5}_0 ∧ -p_405) -> ( b^{81, 6}_2 ∧ b^{81, 6}_1 ∧ -b^{81, 6}_0) c in CNF: c -b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ p_405 ∨ b^{81, 6}_2 c -b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ p_405 ∨ b^{81, 6}_1 c -b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ p_405 ∨ -b^{81, 6}_0 c in DIMACS: -18611 18612 -18613 405 18614 0 -18611 18612 -18613 405 18615 0 -18611 18612 -18613 405 -18616 0 c -2-1 --> break c ( b^{81, 5}_2 ∧ b^{81, 5}_1 ∧ -b^{81, 5}_0 ∧ -p_405) -> break c in CNF: c -b^{81, 5}_2 ∨ -b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ p_405 ∨ break c in DIMACS: -18611 -18612 18613 405 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 5}_2 ∧ -b^{81, 5}_1 ∧ -b^{81, 5}_0 ∧ true) c in CNF: c -b^{81, 5}_2 ∨ b^{81, 5}_1 ∨ b^{81, 5}_0 ∨ false c in DIMACS: -18611 18612 18613 0 c 3 does not represent an automaton state. c -(-b^{81, 5}_2 ∧ b^{81, 5}_1 ∧ b^{81, 5}_0 ∧ true) c in CNF: c b^{81, 5}_2 ∨ -b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ false c in DIMACS: 18611 -18612 -18613 0 c -3 does not represent an automaton state. c -( b^{81, 5}_2 ∧ b^{81, 5}_1 ∧ b^{81, 5}_0 ∧ true) c in CNF: c -b^{81, 5}_2 ∨ -b^{81, 5}_1 ∨ -b^{81, 5}_0 ∨ false c in DIMACS: -18611 -18612 -18613 0 c i = 6 c -2+1 --> -1 c ( b^{81, 6}_2 ∧ b^{81, 6}_1 ∧ -b^{81, 6}_0 ∧ p_486) -> ( b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ b^{81, 7}_0) c in CNF: c -b^{81, 6}_2 ∨ -b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ -p_486 ∨ b^{81, 7}_2 c -b^{81, 6}_2 ∨ -b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ -p_486 ∨ -b^{81, 7}_1 c -b^{81, 6}_2 ∨ -b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ -p_486 ∨ b^{81, 7}_0 c in DIMACS: -18614 -18615 18616 -486 18617 0 -18614 -18615 18616 -486 -18618 0 -18614 -18615 18616 -486 18619 0 c -1+1 --> 0 c ( b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ b^{81, 6}_0 ∧ p_486) -> (-b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ -b^{81, 7}_0) c in CNF: c -b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ -p_486 ∨ -b^{81, 7}_2 c -b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ -p_486 ∨ -b^{81, 7}_1 c -b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ -p_486 ∨ -b^{81, 7}_0 c in DIMACS: -18614 18615 -18616 -486 -18617 0 -18614 18615 -18616 -486 -18618 0 -18614 18615 -18616 -486 -18619 0 c 0+1 --> 1 c (-b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ -b^{81, 6}_0 ∧ p_486) -> (-b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ b^{81, 7}_0) c in CNF: c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ -p_486 ∨ -b^{81, 7}_2 c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ -p_486 ∨ -b^{81, 7}_1 c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ -p_486 ∨ b^{81, 7}_0 c in DIMACS: 18614 18615 18616 -486 -18617 0 18614 18615 18616 -486 -18618 0 18614 18615 18616 -486 18619 0 c 1+1 --> 2 c (-b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ b^{81, 6}_0 ∧ p_486) -> (-b^{81, 7}_2 ∧ b^{81, 7}_1 ∧ -b^{81, 7}_0) c in CNF: c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ -p_486 ∨ -b^{81, 7}_2 c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ -p_486 ∨ b^{81, 7}_1 c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ -p_486 ∨ -b^{81, 7}_0 c in DIMACS: 18614 18615 -18616 -486 -18617 0 18614 18615 -18616 -486 18618 0 18614 18615 -18616 -486 -18619 0 c 2+1 --> break c (-b^{81, 6}_2 ∧ b^{81, 6}_1 ∧ -b^{81, 6}_0 ∧ p_486) -> break c in CNF: c b^{81, 6}_2 ∨ -b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ -p_486 ∨ break c in DIMACS: 18614 -18615 18616 -486 1162 0 c 2-1 --> 1 c (-b^{81, 6}_2 ∧ b^{81, 6}_1 ∧ -b^{81, 6}_0 ∧ -p_486) -> (-b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ b^{81, 7}_0) c in CNF: c b^{81, 6}_2 ∨ -b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ p_486 ∨ -b^{81, 7}_2 c b^{81, 6}_2 ∨ -b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ p_486 ∨ -b^{81, 7}_1 c b^{81, 6}_2 ∨ -b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ p_486 ∨ b^{81, 7}_0 c in DIMACS: 18614 -18615 18616 486 -18617 0 18614 -18615 18616 486 -18618 0 18614 -18615 18616 486 18619 0 c 1-1 --> 0 c (-b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ b^{81, 6}_0 ∧ -p_486) -> (-b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ -b^{81, 7}_0) c in CNF: c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ p_486 ∨ -b^{81, 7}_2 c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ p_486 ∨ -b^{81, 7}_1 c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ p_486 ∨ -b^{81, 7}_0 c in DIMACS: 18614 18615 -18616 486 -18617 0 18614 18615 -18616 486 -18618 0 18614 18615 -18616 486 -18619 0 c 0-1 --> -1 c (-b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ -b^{81, 6}_0 ∧ -p_486) -> ( b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ b^{81, 7}_0) c in CNF: c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ p_486 ∨ b^{81, 7}_2 c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ p_486 ∨ -b^{81, 7}_1 c b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ p_486 ∨ b^{81, 7}_0 c in DIMACS: 18614 18615 18616 486 18617 0 18614 18615 18616 486 -18618 0 18614 18615 18616 486 18619 0 c -1-1 --> -2 c ( b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ b^{81, 6}_0 ∧ -p_486) -> ( b^{81, 7}_2 ∧ b^{81, 7}_1 ∧ -b^{81, 7}_0) c in CNF: c -b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ p_486 ∨ b^{81, 7}_2 c -b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ p_486 ∨ b^{81, 7}_1 c -b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ p_486 ∨ -b^{81, 7}_0 c in DIMACS: -18614 18615 -18616 486 18617 0 -18614 18615 -18616 486 18618 0 -18614 18615 -18616 486 -18619 0 c -2-1 --> break c ( b^{81, 6}_2 ∧ b^{81, 6}_1 ∧ -b^{81, 6}_0 ∧ -p_486) -> break c in CNF: c -b^{81, 6}_2 ∨ -b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ p_486 ∨ break c in DIMACS: -18614 -18615 18616 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 6}_2 ∧ -b^{81, 6}_1 ∧ -b^{81, 6}_0 ∧ true) c in CNF: c -b^{81, 6}_2 ∨ b^{81, 6}_1 ∨ b^{81, 6}_0 ∨ false c in DIMACS: -18614 18615 18616 0 c 3 does not represent an automaton state. c -(-b^{81, 6}_2 ∧ b^{81, 6}_1 ∧ b^{81, 6}_0 ∧ true) c in CNF: c b^{81, 6}_2 ∨ -b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ false c in DIMACS: 18614 -18615 -18616 0 c -3 does not represent an automaton state. c -( b^{81, 6}_2 ∧ b^{81, 6}_1 ∧ b^{81, 6}_0 ∧ true) c in CNF: c -b^{81, 6}_2 ∨ -b^{81, 6}_1 ∨ -b^{81, 6}_0 ∨ false c in DIMACS: -18614 -18615 -18616 0 c i = 7 c -2+1 --> -1 c ( b^{81, 7}_2 ∧ b^{81, 7}_1 ∧ -b^{81, 7}_0 ∧ p_567) -> ( b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ b^{81, 8}_0) c in CNF: c -b^{81, 7}_2 ∨ -b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ -p_567 ∨ b^{81, 8}_2 c -b^{81, 7}_2 ∨ -b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ -p_567 ∨ -b^{81, 8}_1 c -b^{81, 7}_2 ∨ -b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ -p_567 ∨ b^{81, 8}_0 c in DIMACS: -18617 -18618 18619 -567 18620 0 -18617 -18618 18619 -567 -18621 0 -18617 -18618 18619 -567 18622 0 c -1+1 --> 0 c ( b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ b^{81, 7}_0 ∧ p_567) -> (-b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ -b^{81, 8}_0) c in CNF: c -b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ -p_567 ∨ -b^{81, 8}_2 c -b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ -p_567 ∨ -b^{81, 8}_1 c -b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ -p_567 ∨ -b^{81, 8}_0 c in DIMACS: -18617 18618 -18619 -567 -18620 0 -18617 18618 -18619 -567 -18621 0 -18617 18618 -18619 -567 -18622 0 c 0+1 --> 1 c (-b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ -b^{81, 7}_0 ∧ p_567) -> (-b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ b^{81, 8}_0) c in CNF: c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ -p_567 ∨ -b^{81, 8}_2 c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ -p_567 ∨ -b^{81, 8}_1 c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ -p_567 ∨ b^{81, 8}_0 c in DIMACS: 18617 18618 18619 -567 -18620 0 18617 18618 18619 -567 -18621 0 18617 18618 18619 -567 18622 0 c 1+1 --> 2 c (-b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ b^{81, 7}_0 ∧ p_567) -> (-b^{81, 8}_2 ∧ b^{81, 8}_1 ∧ -b^{81, 8}_0) c in CNF: c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ -p_567 ∨ -b^{81, 8}_2 c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ -p_567 ∨ b^{81, 8}_1 c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ -p_567 ∨ -b^{81, 8}_0 c in DIMACS: 18617 18618 -18619 -567 -18620 0 18617 18618 -18619 -567 18621 0 18617 18618 -18619 -567 -18622 0 c 2+1 --> break c (-b^{81, 7}_2 ∧ b^{81, 7}_1 ∧ -b^{81, 7}_0 ∧ p_567) -> break c in CNF: c b^{81, 7}_2 ∨ -b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ -p_567 ∨ break c in DIMACS: 18617 -18618 18619 -567 1162 0 c 2-1 --> 1 c (-b^{81, 7}_2 ∧ b^{81, 7}_1 ∧ -b^{81, 7}_0 ∧ -p_567) -> (-b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ b^{81, 8}_0) c in CNF: c b^{81, 7}_2 ∨ -b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ p_567 ∨ -b^{81, 8}_2 c b^{81, 7}_2 ∨ -b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ p_567 ∨ -b^{81, 8}_1 c b^{81, 7}_2 ∨ -b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ p_567 ∨ b^{81, 8}_0 c in DIMACS: 18617 -18618 18619 567 -18620 0 18617 -18618 18619 567 -18621 0 18617 -18618 18619 567 18622 0 c 1-1 --> 0 c (-b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ b^{81, 7}_0 ∧ -p_567) -> (-b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ -b^{81, 8}_0) c in CNF: c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ p_567 ∨ -b^{81, 8}_2 c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ p_567 ∨ -b^{81, 8}_1 c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ p_567 ∨ -b^{81, 8}_0 c in DIMACS: 18617 18618 -18619 567 -18620 0 18617 18618 -18619 567 -18621 0 18617 18618 -18619 567 -18622 0 c 0-1 --> -1 c (-b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ -b^{81, 7}_0 ∧ -p_567) -> ( b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ b^{81, 8}_0) c in CNF: c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ p_567 ∨ b^{81, 8}_2 c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ p_567 ∨ -b^{81, 8}_1 c b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ p_567 ∨ b^{81, 8}_0 c in DIMACS: 18617 18618 18619 567 18620 0 18617 18618 18619 567 -18621 0 18617 18618 18619 567 18622 0 c -1-1 --> -2 c ( b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ b^{81, 7}_0 ∧ -p_567) -> ( b^{81, 8}_2 ∧ b^{81, 8}_1 ∧ -b^{81, 8}_0) c in CNF: c -b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ p_567 ∨ b^{81, 8}_2 c -b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ p_567 ∨ b^{81, 8}_1 c -b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ p_567 ∨ -b^{81, 8}_0 c in DIMACS: -18617 18618 -18619 567 18620 0 -18617 18618 -18619 567 18621 0 -18617 18618 -18619 567 -18622 0 c -2-1 --> break c ( b^{81, 7}_2 ∧ b^{81, 7}_1 ∧ -b^{81, 7}_0 ∧ -p_567) -> break c in CNF: c -b^{81, 7}_2 ∨ -b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ p_567 ∨ break c in DIMACS: -18617 -18618 18619 567 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 7}_2 ∧ -b^{81, 7}_1 ∧ -b^{81, 7}_0 ∧ true) c in CNF: c -b^{81, 7}_2 ∨ b^{81, 7}_1 ∨ b^{81, 7}_0 ∨ false c in DIMACS: -18617 18618 18619 0 c 3 does not represent an automaton state. c -(-b^{81, 7}_2 ∧ b^{81, 7}_1 ∧ b^{81, 7}_0 ∧ true) c in CNF: c b^{81, 7}_2 ∨ -b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ false c in DIMACS: 18617 -18618 -18619 0 c -3 does not represent an automaton state. c -( b^{81, 7}_2 ∧ b^{81, 7}_1 ∧ b^{81, 7}_0 ∧ true) c in CNF: c -b^{81, 7}_2 ∨ -b^{81, 7}_1 ∨ -b^{81, 7}_0 ∨ false c in DIMACS: -18617 -18618 -18619 0 c i = 8 c -2+1 --> -1 c ( b^{81, 8}_2 ∧ b^{81, 8}_1 ∧ -b^{81, 8}_0 ∧ p_648) -> ( b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ b^{81, 9}_0) c in CNF: c -b^{81, 8}_2 ∨ -b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ -p_648 ∨ b^{81, 9}_2 c -b^{81, 8}_2 ∨ -b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ -p_648 ∨ -b^{81, 9}_1 c -b^{81, 8}_2 ∨ -b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ -p_648 ∨ b^{81, 9}_0 c in DIMACS: -18620 -18621 18622 -648 18623 0 -18620 -18621 18622 -648 -18624 0 -18620 -18621 18622 -648 18625 0 c -1+1 --> 0 c ( b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ b^{81, 8}_0 ∧ p_648) -> (-b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ -b^{81, 9}_0) c in CNF: c -b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ -p_648 ∨ -b^{81, 9}_2 c -b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ -p_648 ∨ -b^{81, 9}_1 c -b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ -p_648 ∨ -b^{81, 9}_0 c in DIMACS: -18620 18621 -18622 -648 -18623 0 -18620 18621 -18622 -648 -18624 0 -18620 18621 -18622 -648 -18625 0 c 0+1 --> 1 c (-b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ -b^{81, 8}_0 ∧ p_648) -> (-b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ b^{81, 9}_0) c in CNF: c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ -p_648 ∨ -b^{81, 9}_2 c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ -p_648 ∨ -b^{81, 9}_1 c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ -p_648 ∨ b^{81, 9}_0 c in DIMACS: 18620 18621 18622 -648 -18623 0 18620 18621 18622 -648 -18624 0 18620 18621 18622 -648 18625 0 c 1+1 --> 2 c (-b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ b^{81, 8}_0 ∧ p_648) -> (-b^{81, 9}_2 ∧ b^{81, 9}_1 ∧ -b^{81, 9}_0) c in CNF: c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ -p_648 ∨ -b^{81, 9}_2 c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ -p_648 ∨ b^{81, 9}_1 c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ -p_648 ∨ -b^{81, 9}_0 c in DIMACS: 18620 18621 -18622 -648 -18623 0 18620 18621 -18622 -648 18624 0 18620 18621 -18622 -648 -18625 0 c 2+1 --> break c (-b^{81, 8}_2 ∧ b^{81, 8}_1 ∧ -b^{81, 8}_0 ∧ p_648) -> break c in CNF: c b^{81, 8}_2 ∨ -b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ -p_648 ∨ break c in DIMACS: 18620 -18621 18622 -648 1162 0 c 2-1 --> 1 c (-b^{81, 8}_2 ∧ b^{81, 8}_1 ∧ -b^{81, 8}_0 ∧ -p_648) -> (-b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ b^{81, 9}_0) c in CNF: c b^{81, 8}_2 ∨ -b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ p_648 ∨ -b^{81, 9}_2 c b^{81, 8}_2 ∨ -b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ p_648 ∨ -b^{81, 9}_1 c b^{81, 8}_2 ∨ -b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ p_648 ∨ b^{81, 9}_0 c in DIMACS: 18620 -18621 18622 648 -18623 0 18620 -18621 18622 648 -18624 0 18620 -18621 18622 648 18625 0 c 1-1 --> 0 c (-b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ b^{81, 8}_0 ∧ -p_648) -> (-b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ -b^{81, 9}_0) c in CNF: c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ p_648 ∨ -b^{81, 9}_2 c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ p_648 ∨ -b^{81, 9}_1 c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ p_648 ∨ -b^{81, 9}_0 c in DIMACS: 18620 18621 -18622 648 -18623 0 18620 18621 -18622 648 -18624 0 18620 18621 -18622 648 -18625 0 c 0-1 --> -1 c (-b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ -b^{81, 8}_0 ∧ -p_648) -> ( b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ b^{81, 9}_0) c in CNF: c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ p_648 ∨ b^{81, 9}_2 c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ p_648 ∨ -b^{81, 9}_1 c b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ p_648 ∨ b^{81, 9}_0 c in DIMACS: 18620 18621 18622 648 18623 0 18620 18621 18622 648 -18624 0 18620 18621 18622 648 18625 0 c -1-1 --> -2 c ( b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ b^{81, 8}_0 ∧ -p_648) -> ( b^{81, 9}_2 ∧ b^{81, 9}_1 ∧ -b^{81, 9}_0) c in CNF: c -b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ p_648 ∨ b^{81, 9}_2 c -b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ p_648 ∨ b^{81, 9}_1 c -b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ p_648 ∨ -b^{81, 9}_0 c in DIMACS: -18620 18621 -18622 648 18623 0 -18620 18621 -18622 648 18624 0 -18620 18621 -18622 648 -18625 0 c -2-1 --> break c ( b^{81, 8}_2 ∧ b^{81, 8}_1 ∧ -b^{81, 8}_0 ∧ -p_648) -> break c in CNF: c -b^{81, 8}_2 ∨ -b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ p_648 ∨ break c in DIMACS: -18620 -18621 18622 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 8}_2 ∧ -b^{81, 8}_1 ∧ -b^{81, 8}_0 ∧ true) c in CNF: c -b^{81, 8}_2 ∨ b^{81, 8}_1 ∨ b^{81, 8}_0 ∨ false c in DIMACS: -18620 18621 18622 0 c 3 does not represent an automaton state. c -(-b^{81, 8}_2 ∧ b^{81, 8}_1 ∧ b^{81, 8}_0 ∧ true) c in CNF: c b^{81, 8}_2 ∨ -b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ false c in DIMACS: 18620 -18621 -18622 0 c -3 does not represent an automaton state. c -( b^{81, 8}_2 ∧ b^{81, 8}_1 ∧ b^{81, 8}_0 ∧ true) c in CNF: c -b^{81, 8}_2 ∨ -b^{81, 8}_1 ∨ -b^{81, 8}_0 ∨ false c in DIMACS: -18620 -18621 -18622 0 c i = 9 c -2+1 --> -1 c ( b^{81, 9}_2 ∧ b^{81, 9}_1 ∧ -b^{81, 9}_0 ∧ p_729) -> ( b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ b^{81, 10}_0) c in CNF: c -b^{81, 9}_2 ∨ -b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ -p_729 ∨ b^{81, 10}_2 c -b^{81, 9}_2 ∨ -b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ -p_729 ∨ -b^{81, 10}_1 c -b^{81, 9}_2 ∨ -b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ -p_729 ∨ b^{81, 10}_0 c in DIMACS: -18623 -18624 18625 -729 18626 0 -18623 -18624 18625 -729 -18627 0 -18623 -18624 18625 -729 18628 0 c -1+1 --> 0 c ( b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ b^{81, 9}_0 ∧ p_729) -> (-b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ -b^{81, 10}_0) c in CNF: c -b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ -p_729 ∨ -b^{81, 10}_2 c -b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ -p_729 ∨ -b^{81, 10}_1 c -b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ -p_729 ∨ -b^{81, 10}_0 c in DIMACS: -18623 18624 -18625 -729 -18626 0 -18623 18624 -18625 -729 -18627 0 -18623 18624 -18625 -729 -18628 0 c 0+1 --> 1 c (-b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ -b^{81, 9}_0 ∧ p_729) -> (-b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ b^{81, 10}_0) c in CNF: c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ -p_729 ∨ -b^{81, 10}_2 c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ -p_729 ∨ -b^{81, 10}_1 c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ -p_729 ∨ b^{81, 10}_0 c in DIMACS: 18623 18624 18625 -729 -18626 0 18623 18624 18625 -729 -18627 0 18623 18624 18625 -729 18628 0 c 1+1 --> 2 c (-b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ b^{81, 9}_0 ∧ p_729) -> (-b^{81, 10}_2 ∧ b^{81, 10}_1 ∧ -b^{81, 10}_0) c in CNF: c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ -p_729 ∨ -b^{81, 10}_2 c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ -p_729 ∨ b^{81, 10}_1 c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ -p_729 ∨ -b^{81, 10}_0 c in DIMACS: 18623 18624 -18625 -729 -18626 0 18623 18624 -18625 -729 18627 0 18623 18624 -18625 -729 -18628 0 c 2+1 --> break c (-b^{81, 9}_2 ∧ b^{81, 9}_1 ∧ -b^{81, 9}_0 ∧ p_729) -> break c in CNF: c b^{81, 9}_2 ∨ -b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ -p_729 ∨ break c in DIMACS: 18623 -18624 18625 -729 1162 0 c 2-1 --> 1 c (-b^{81, 9}_2 ∧ b^{81, 9}_1 ∧ -b^{81, 9}_0 ∧ -p_729) -> (-b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ b^{81, 10}_0) c in CNF: c b^{81, 9}_2 ∨ -b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ p_729 ∨ -b^{81, 10}_2 c b^{81, 9}_2 ∨ -b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ p_729 ∨ -b^{81, 10}_1 c b^{81, 9}_2 ∨ -b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ p_729 ∨ b^{81, 10}_0 c in DIMACS: 18623 -18624 18625 729 -18626 0 18623 -18624 18625 729 -18627 0 18623 -18624 18625 729 18628 0 c 1-1 --> 0 c (-b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ b^{81, 9}_0 ∧ -p_729) -> (-b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ -b^{81, 10}_0) c in CNF: c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ p_729 ∨ -b^{81, 10}_2 c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ p_729 ∨ -b^{81, 10}_1 c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ p_729 ∨ -b^{81, 10}_0 c in DIMACS: 18623 18624 -18625 729 -18626 0 18623 18624 -18625 729 -18627 0 18623 18624 -18625 729 -18628 0 c 0-1 --> -1 c (-b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ -b^{81, 9}_0 ∧ -p_729) -> ( b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ b^{81, 10}_0) c in CNF: c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ p_729 ∨ b^{81, 10}_2 c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ p_729 ∨ -b^{81, 10}_1 c b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ p_729 ∨ b^{81, 10}_0 c in DIMACS: 18623 18624 18625 729 18626 0 18623 18624 18625 729 -18627 0 18623 18624 18625 729 18628 0 c -1-1 --> -2 c ( b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ b^{81, 9}_0 ∧ -p_729) -> ( b^{81, 10}_2 ∧ b^{81, 10}_1 ∧ -b^{81, 10}_0) c in CNF: c -b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ p_729 ∨ b^{81, 10}_2 c -b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ p_729 ∨ b^{81, 10}_1 c -b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ p_729 ∨ -b^{81, 10}_0 c in DIMACS: -18623 18624 -18625 729 18626 0 -18623 18624 -18625 729 18627 0 -18623 18624 -18625 729 -18628 0 c -2-1 --> break c ( b^{81, 9}_2 ∧ b^{81, 9}_1 ∧ -b^{81, 9}_0 ∧ -p_729) -> break c in CNF: c -b^{81, 9}_2 ∨ -b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ p_729 ∨ break c in DIMACS: -18623 -18624 18625 729 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 9}_2 ∧ -b^{81, 9}_1 ∧ -b^{81, 9}_0 ∧ true) c in CNF: c -b^{81, 9}_2 ∨ b^{81, 9}_1 ∨ b^{81, 9}_0 ∨ false c in DIMACS: -18623 18624 18625 0 c 3 does not represent an automaton state. c -(-b^{81, 9}_2 ∧ b^{81, 9}_1 ∧ b^{81, 9}_0 ∧ true) c in CNF: c b^{81, 9}_2 ∨ -b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ false c in DIMACS: 18623 -18624 -18625 0 c -3 does not represent an automaton state. c -( b^{81, 9}_2 ∧ b^{81, 9}_1 ∧ b^{81, 9}_0 ∧ true) c in CNF: c -b^{81, 9}_2 ∨ -b^{81, 9}_1 ∨ -b^{81, 9}_0 ∨ false c in DIMACS: -18623 -18624 -18625 0 c i = 10 c -2+1 --> -1 c ( b^{81, 10}_2 ∧ b^{81, 10}_1 ∧ -b^{81, 10}_0 ∧ p_810) -> ( b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ b^{81, 11}_0) c in CNF: c -b^{81, 10}_2 ∨ -b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ -p_810 ∨ b^{81, 11}_2 c -b^{81, 10}_2 ∨ -b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ -p_810 ∨ -b^{81, 11}_1 c -b^{81, 10}_2 ∨ -b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ -p_810 ∨ b^{81, 11}_0 c in DIMACS: -18626 -18627 18628 -810 18629 0 -18626 -18627 18628 -810 -18630 0 -18626 -18627 18628 -810 18631 0 c -1+1 --> 0 c ( b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ b^{81, 10}_0 ∧ p_810) -> (-b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ -b^{81, 11}_0) c in CNF: c -b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ -p_810 ∨ -b^{81, 11}_2 c -b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ -p_810 ∨ -b^{81, 11}_1 c -b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ -p_810 ∨ -b^{81, 11}_0 c in DIMACS: -18626 18627 -18628 -810 -18629 0 -18626 18627 -18628 -810 -18630 0 -18626 18627 -18628 -810 -18631 0 c 0+1 --> 1 c (-b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ -b^{81, 10}_0 ∧ p_810) -> (-b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ b^{81, 11}_0) c in CNF: c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ -p_810 ∨ -b^{81, 11}_2 c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ -p_810 ∨ -b^{81, 11}_1 c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ -p_810 ∨ b^{81, 11}_0 c in DIMACS: 18626 18627 18628 -810 -18629 0 18626 18627 18628 -810 -18630 0 18626 18627 18628 -810 18631 0 c 1+1 --> 2 c (-b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ b^{81, 10}_0 ∧ p_810) -> (-b^{81, 11}_2 ∧ b^{81, 11}_1 ∧ -b^{81, 11}_0) c in CNF: c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ -p_810 ∨ -b^{81, 11}_2 c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ -p_810 ∨ b^{81, 11}_1 c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ -p_810 ∨ -b^{81, 11}_0 c in DIMACS: 18626 18627 -18628 -810 -18629 0 18626 18627 -18628 -810 18630 0 18626 18627 -18628 -810 -18631 0 c 2+1 --> break c (-b^{81, 10}_2 ∧ b^{81, 10}_1 ∧ -b^{81, 10}_0 ∧ p_810) -> break c in CNF: c b^{81, 10}_2 ∨ -b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ -p_810 ∨ break c in DIMACS: 18626 -18627 18628 -810 1162 0 c 2-1 --> 1 c (-b^{81, 10}_2 ∧ b^{81, 10}_1 ∧ -b^{81, 10}_0 ∧ -p_810) -> (-b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ b^{81, 11}_0) c in CNF: c b^{81, 10}_2 ∨ -b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ p_810 ∨ -b^{81, 11}_2 c b^{81, 10}_2 ∨ -b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ p_810 ∨ -b^{81, 11}_1 c b^{81, 10}_2 ∨ -b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ p_810 ∨ b^{81, 11}_0 c in DIMACS: 18626 -18627 18628 810 -18629 0 18626 -18627 18628 810 -18630 0 18626 -18627 18628 810 18631 0 c 1-1 --> 0 c (-b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ b^{81, 10}_0 ∧ -p_810) -> (-b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ -b^{81, 11}_0) c in CNF: c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ p_810 ∨ -b^{81, 11}_2 c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ p_810 ∨ -b^{81, 11}_1 c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ p_810 ∨ -b^{81, 11}_0 c in DIMACS: 18626 18627 -18628 810 -18629 0 18626 18627 -18628 810 -18630 0 18626 18627 -18628 810 -18631 0 c 0-1 --> -1 c (-b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ -b^{81, 10}_0 ∧ -p_810) -> ( b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ b^{81, 11}_0) c in CNF: c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ p_810 ∨ b^{81, 11}_2 c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ p_810 ∨ -b^{81, 11}_1 c b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ p_810 ∨ b^{81, 11}_0 c in DIMACS: 18626 18627 18628 810 18629 0 18626 18627 18628 810 -18630 0 18626 18627 18628 810 18631 0 c -1-1 --> -2 c ( b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ b^{81, 10}_0 ∧ -p_810) -> ( b^{81, 11}_2 ∧ b^{81, 11}_1 ∧ -b^{81, 11}_0) c in CNF: c -b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ p_810 ∨ b^{81, 11}_2 c -b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ p_810 ∨ b^{81, 11}_1 c -b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ p_810 ∨ -b^{81, 11}_0 c in DIMACS: -18626 18627 -18628 810 18629 0 -18626 18627 -18628 810 18630 0 -18626 18627 -18628 810 -18631 0 c -2-1 --> break c ( b^{81, 10}_2 ∧ b^{81, 10}_1 ∧ -b^{81, 10}_0 ∧ -p_810) -> break c in CNF: c -b^{81, 10}_2 ∨ -b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ p_810 ∨ break c in DIMACS: -18626 -18627 18628 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 10}_2 ∧ -b^{81, 10}_1 ∧ -b^{81, 10}_0 ∧ true) c in CNF: c -b^{81, 10}_2 ∨ b^{81, 10}_1 ∨ b^{81, 10}_0 ∨ false c in DIMACS: -18626 18627 18628 0 c 3 does not represent an automaton state. c -(-b^{81, 10}_2 ∧ b^{81, 10}_1 ∧ b^{81, 10}_0 ∧ true) c in CNF: c b^{81, 10}_2 ∨ -b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ false c in DIMACS: 18626 -18627 -18628 0 c -3 does not represent an automaton state. c -( b^{81, 10}_2 ∧ b^{81, 10}_1 ∧ b^{81, 10}_0 ∧ true) c in CNF: c -b^{81, 10}_2 ∨ -b^{81, 10}_1 ∨ -b^{81, 10}_0 ∨ false c in DIMACS: -18626 -18627 -18628 0 c i = 11 c -2+1 --> -1 c ( b^{81, 11}_2 ∧ b^{81, 11}_1 ∧ -b^{81, 11}_0 ∧ p_891) -> ( b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ b^{81, 12}_0) c in CNF: c -b^{81, 11}_2 ∨ -b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ -p_891 ∨ b^{81, 12}_2 c -b^{81, 11}_2 ∨ -b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ -p_891 ∨ -b^{81, 12}_1 c -b^{81, 11}_2 ∨ -b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ -p_891 ∨ b^{81, 12}_0 c in DIMACS: -18629 -18630 18631 -891 18632 0 -18629 -18630 18631 -891 -18633 0 -18629 -18630 18631 -891 18634 0 c -1+1 --> 0 c ( b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ b^{81, 11}_0 ∧ p_891) -> (-b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ -b^{81, 12}_0) c in CNF: c -b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ -p_891 ∨ -b^{81, 12}_2 c -b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ -p_891 ∨ -b^{81, 12}_1 c -b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ -p_891 ∨ -b^{81, 12}_0 c in DIMACS: -18629 18630 -18631 -891 -18632 0 -18629 18630 -18631 -891 -18633 0 -18629 18630 -18631 -891 -18634 0 c 0+1 --> 1 c (-b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ -b^{81, 11}_0 ∧ p_891) -> (-b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ b^{81, 12}_0) c in CNF: c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ -p_891 ∨ -b^{81, 12}_2 c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ -p_891 ∨ -b^{81, 12}_1 c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ -p_891 ∨ b^{81, 12}_0 c in DIMACS: 18629 18630 18631 -891 -18632 0 18629 18630 18631 -891 -18633 0 18629 18630 18631 -891 18634 0 c 1+1 --> 2 c (-b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ b^{81, 11}_0 ∧ p_891) -> (-b^{81, 12}_2 ∧ b^{81, 12}_1 ∧ -b^{81, 12}_0) c in CNF: c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ -p_891 ∨ -b^{81, 12}_2 c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ -p_891 ∨ b^{81, 12}_1 c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ -p_891 ∨ -b^{81, 12}_0 c in DIMACS: 18629 18630 -18631 -891 -18632 0 18629 18630 -18631 -891 18633 0 18629 18630 -18631 -891 -18634 0 c 2+1 --> break c (-b^{81, 11}_2 ∧ b^{81, 11}_1 ∧ -b^{81, 11}_0 ∧ p_891) -> break c in CNF: c b^{81, 11}_2 ∨ -b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ -p_891 ∨ break c in DIMACS: 18629 -18630 18631 -891 1162 0 c 2-1 --> 1 c (-b^{81, 11}_2 ∧ b^{81, 11}_1 ∧ -b^{81, 11}_0 ∧ -p_891) -> (-b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ b^{81, 12}_0) c in CNF: c b^{81, 11}_2 ∨ -b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ p_891 ∨ -b^{81, 12}_2 c b^{81, 11}_2 ∨ -b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ p_891 ∨ -b^{81, 12}_1 c b^{81, 11}_2 ∨ -b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ p_891 ∨ b^{81, 12}_0 c in DIMACS: 18629 -18630 18631 891 -18632 0 18629 -18630 18631 891 -18633 0 18629 -18630 18631 891 18634 0 c 1-1 --> 0 c (-b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ b^{81, 11}_0 ∧ -p_891) -> (-b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ -b^{81, 12}_0) c in CNF: c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ p_891 ∨ -b^{81, 12}_2 c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ p_891 ∨ -b^{81, 12}_1 c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ p_891 ∨ -b^{81, 12}_0 c in DIMACS: 18629 18630 -18631 891 -18632 0 18629 18630 -18631 891 -18633 0 18629 18630 -18631 891 -18634 0 c 0-1 --> -1 c (-b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ -b^{81, 11}_0 ∧ -p_891) -> ( b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ b^{81, 12}_0) c in CNF: c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ p_891 ∨ b^{81, 12}_2 c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ p_891 ∨ -b^{81, 12}_1 c b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ p_891 ∨ b^{81, 12}_0 c in DIMACS: 18629 18630 18631 891 18632 0 18629 18630 18631 891 -18633 0 18629 18630 18631 891 18634 0 c -1-1 --> -2 c ( b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ b^{81, 11}_0 ∧ -p_891) -> ( b^{81, 12}_2 ∧ b^{81, 12}_1 ∧ -b^{81, 12}_0) c in CNF: c -b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ p_891 ∨ b^{81, 12}_2 c -b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ p_891 ∨ b^{81, 12}_1 c -b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ p_891 ∨ -b^{81, 12}_0 c in DIMACS: -18629 18630 -18631 891 18632 0 -18629 18630 -18631 891 18633 0 -18629 18630 -18631 891 -18634 0 c -2-1 --> break c ( b^{81, 11}_2 ∧ b^{81, 11}_1 ∧ -b^{81, 11}_0 ∧ -p_891) -> break c in CNF: c -b^{81, 11}_2 ∨ -b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ p_891 ∨ break c in DIMACS: -18629 -18630 18631 891 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 11}_2 ∧ -b^{81, 11}_1 ∧ -b^{81, 11}_0 ∧ true) c in CNF: c -b^{81, 11}_2 ∨ b^{81, 11}_1 ∨ b^{81, 11}_0 ∨ false c in DIMACS: -18629 18630 18631 0 c 3 does not represent an automaton state. c -(-b^{81, 11}_2 ∧ b^{81, 11}_1 ∧ b^{81, 11}_0 ∧ true) c in CNF: c b^{81, 11}_2 ∨ -b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ false c in DIMACS: 18629 -18630 -18631 0 c -3 does not represent an automaton state. c -( b^{81, 11}_2 ∧ b^{81, 11}_1 ∧ b^{81, 11}_0 ∧ true) c in CNF: c -b^{81, 11}_2 ∨ -b^{81, 11}_1 ∨ -b^{81, 11}_0 ∨ false c in DIMACS: -18629 -18630 -18631 0 c i = 12 c -2+1 --> -1 c ( b^{81, 12}_2 ∧ b^{81, 12}_1 ∧ -b^{81, 12}_0 ∧ p_972) -> ( b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ b^{81, 13}_0) c in CNF: c -b^{81, 12}_2 ∨ -b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ -p_972 ∨ b^{81, 13}_2 c -b^{81, 12}_2 ∨ -b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ -p_972 ∨ -b^{81, 13}_1 c -b^{81, 12}_2 ∨ -b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ -p_972 ∨ b^{81, 13}_0 c in DIMACS: -18632 -18633 18634 -972 18635 0 -18632 -18633 18634 -972 -18636 0 -18632 -18633 18634 -972 18637 0 c -1+1 --> 0 c ( b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ b^{81, 12}_0 ∧ p_972) -> (-b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ -b^{81, 13}_0) c in CNF: c -b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ -p_972 ∨ -b^{81, 13}_2 c -b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ -p_972 ∨ -b^{81, 13}_1 c -b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ -p_972 ∨ -b^{81, 13}_0 c in DIMACS: -18632 18633 -18634 -972 -18635 0 -18632 18633 -18634 -972 -18636 0 -18632 18633 -18634 -972 -18637 0 c 0+1 --> 1 c (-b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ -b^{81, 12}_0 ∧ p_972) -> (-b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ b^{81, 13}_0) c in CNF: c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ -p_972 ∨ -b^{81, 13}_2 c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ -p_972 ∨ -b^{81, 13}_1 c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ -p_972 ∨ b^{81, 13}_0 c in DIMACS: 18632 18633 18634 -972 -18635 0 18632 18633 18634 -972 -18636 0 18632 18633 18634 -972 18637 0 c 1+1 --> 2 c (-b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ b^{81, 12}_0 ∧ p_972) -> (-b^{81, 13}_2 ∧ b^{81, 13}_1 ∧ -b^{81, 13}_0) c in CNF: c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ -p_972 ∨ -b^{81, 13}_2 c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ -p_972 ∨ b^{81, 13}_1 c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ -p_972 ∨ -b^{81, 13}_0 c in DIMACS: 18632 18633 -18634 -972 -18635 0 18632 18633 -18634 -972 18636 0 18632 18633 -18634 -972 -18637 0 c 2+1 --> break c (-b^{81, 12}_2 ∧ b^{81, 12}_1 ∧ -b^{81, 12}_0 ∧ p_972) -> break c in CNF: c b^{81, 12}_2 ∨ -b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ -p_972 ∨ break c in DIMACS: 18632 -18633 18634 -972 1162 0 c 2-1 --> 1 c (-b^{81, 12}_2 ∧ b^{81, 12}_1 ∧ -b^{81, 12}_0 ∧ -p_972) -> (-b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ b^{81, 13}_0) c in CNF: c b^{81, 12}_2 ∨ -b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ p_972 ∨ -b^{81, 13}_2 c b^{81, 12}_2 ∨ -b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ p_972 ∨ -b^{81, 13}_1 c b^{81, 12}_2 ∨ -b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ p_972 ∨ b^{81, 13}_0 c in DIMACS: 18632 -18633 18634 972 -18635 0 18632 -18633 18634 972 -18636 0 18632 -18633 18634 972 18637 0 c 1-1 --> 0 c (-b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ b^{81, 12}_0 ∧ -p_972) -> (-b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ -b^{81, 13}_0) c in CNF: c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ p_972 ∨ -b^{81, 13}_2 c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ p_972 ∨ -b^{81, 13}_1 c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ p_972 ∨ -b^{81, 13}_0 c in DIMACS: 18632 18633 -18634 972 -18635 0 18632 18633 -18634 972 -18636 0 18632 18633 -18634 972 -18637 0 c 0-1 --> -1 c (-b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ -b^{81, 12}_0 ∧ -p_972) -> ( b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ b^{81, 13}_0) c in CNF: c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ p_972 ∨ b^{81, 13}_2 c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ p_972 ∨ -b^{81, 13}_1 c b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ p_972 ∨ b^{81, 13}_0 c in DIMACS: 18632 18633 18634 972 18635 0 18632 18633 18634 972 -18636 0 18632 18633 18634 972 18637 0 c -1-1 --> -2 c ( b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ b^{81, 12}_0 ∧ -p_972) -> ( b^{81, 13}_2 ∧ b^{81, 13}_1 ∧ -b^{81, 13}_0) c in CNF: c -b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ p_972 ∨ b^{81, 13}_2 c -b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ p_972 ∨ b^{81, 13}_1 c -b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ p_972 ∨ -b^{81, 13}_0 c in DIMACS: -18632 18633 -18634 972 18635 0 -18632 18633 -18634 972 18636 0 -18632 18633 -18634 972 -18637 0 c -2-1 --> break c ( b^{81, 12}_2 ∧ b^{81, 12}_1 ∧ -b^{81, 12}_0 ∧ -p_972) -> break c in CNF: c -b^{81, 12}_2 ∨ -b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ p_972 ∨ break c in DIMACS: -18632 -18633 18634 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 12}_2 ∧ -b^{81, 12}_1 ∧ -b^{81, 12}_0 ∧ true) c in CNF: c -b^{81, 12}_2 ∨ b^{81, 12}_1 ∨ b^{81, 12}_0 ∨ false c in DIMACS: -18632 18633 18634 0 c 3 does not represent an automaton state. c -(-b^{81, 12}_2 ∧ b^{81, 12}_1 ∧ b^{81, 12}_0 ∧ true) c in CNF: c b^{81, 12}_2 ∨ -b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ false c in DIMACS: 18632 -18633 -18634 0 c -3 does not represent an automaton state. c -( b^{81, 12}_2 ∧ b^{81, 12}_1 ∧ b^{81, 12}_0 ∧ true) c in CNF: c -b^{81, 12}_2 ∨ -b^{81, 12}_1 ∨ -b^{81, 12}_0 ∨ false c in DIMACS: -18632 -18633 -18634 0 c i = 13 c -2+1 --> -1 c ( b^{81, 13}_2 ∧ b^{81, 13}_1 ∧ -b^{81, 13}_0 ∧ p_1053) -> ( b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ b^{81, 14}_0) c in CNF: c -b^{81, 13}_2 ∨ -b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ -p_1053 ∨ b^{81, 14}_2 c -b^{81, 13}_2 ∨ -b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ -p_1053 ∨ -b^{81, 14}_1 c -b^{81, 13}_2 ∨ -b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ -p_1053 ∨ b^{81, 14}_0 c in DIMACS: -18635 -18636 18637 -1053 18638 0 -18635 -18636 18637 -1053 -18639 0 -18635 -18636 18637 -1053 18640 0 c -1+1 --> 0 c ( b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ b^{81, 13}_0 ∧ p_1053) -> (-b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ -b^{81, 14}_0) c in CNF: c -b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ -p_1053 ∨ -b^{81, 14}_2 c -b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ -p_1053 ∨ -b^{81, 14}_1 c -b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ -p_1053 ∨ -b^{81, 14}_0 c in DIMACS: -18635 18636 -18637 -1053 -18638 0 -18635 18636 -18637 -1053 -18639 0 -18635 18636 -18637 -1053 -18640 0 c 0+1 --> 1 c (-b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ -b^{81, 13}_0 ∧ p_1053) -> (-b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ b^{81, 14}_0) c in CNF: c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ -p_1053 ∨ -b^{81, 14}_2 c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ -p_1053 ∨ -b^{81, 14}_1 c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ -p_1053 ∨ b^{81, 14}_0 c in DIMACS: 18635 18636 18637 -1053 -18638 0 18635 18636 18637 -1053 -18639 0 18635 18636 18637 -1053 18640 0 c 1+1 --> 2 c (-b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ b^{81, 13}_0 ∧ p_1053) -> (-b^{81, 14}_2 ∧ b^{81, 14}_1 ∧ -b^{81, 14}_0) c in CNF: c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ -p_1053 ∨ -b^{81, 14}_2 c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ -p_1053 ∨ b^{81, 14}_1 c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ -p_1053 ∨ -b^{81, 14}_0 c in DIMACS: 18635 18636 -18637 -1053 -18638 0 18635 18636 -18637 -1053 18639 0 18635 18636 -18637 -1053 -18640 0 c 2+1 --> break c (-b^{81, 13}_2 ∧ b^{81, 13}_1 ∧ -b^{81, 13}_0 ∧ p_1053) -> break c in CNF: c b^{81, 13}_2 ∨ -b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ -p_1053 ∨ break c in DIMACS: 18635 -18636 18637 -1053 1162 0 c 2-1 --> 1 c (-b^{81, 13}_2 ∧ b^{81, 13}_1 ∧ -b^{81, 13}_0 ∧ -p_1053) -> (-b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ b^{81, 14}_0) c in CNF: c b^{81, 13}_2 ∨ -b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ p_1053 ∨ -b^{81, 14}_2 c b^{81, 13}_2 ∨ -b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ p_1053 ∨ -b^{81, 14}_1 c b^{81, 13}_2 ∨ -b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ p_1053 ∨ b^{81, 14}_0 c in DIMACS: 18635 -18636 18637 1053 -18638 0 18635 -18636 18637 1053 -18639 0 18635 -18636 18637 1053 18640 0 c 1-1 --> 0 c (-b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ b^{81, 13}_0 ∧ -p_1053) -> (-b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ -b^{81, 14}_0) c in CNF: c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ p_1053 ∨ -b^{81, 14}_2 c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ p_1053 ∨ -b^{81, 14}_1 c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ p_1053 ∨ -b^{81, 14}_0 c in DIMACS: 18635 18636 -18637 1053 -18638 0 18635 18636 -18637 1053 -18639 0 18635 18636 -18637 1053 -18640 0 c 0-1 --> -1 c (-b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ -b^{81, 13}_0 ∧ -p_1053) -> ( b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ b^{81, 14}_0) c in CNF: c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ p_1053 ∨ b^{81, 14}_2 c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ p_1053 ∨ -b^{81, 14}_1 c b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ p_1053 ∨ b^{81, 14}_0 c in DIMACS: 18635 18636 18637 1053 18638 0 18635 18636 18637 1053 -18639 0 18635 18636 18637 1053 18640 0 c -1-1 --> -2 c ( b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ b^{81, 13}_0 ∧ -p_1053) -> ( b^{81, 14}_2 ∧ b^{81, 14}_1 ∧ -b^{81, 14}_0) c in CNF: c -b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ p_1053 ∨ b^{81, 14}_2 c -b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ p_1053 ∨ b^{81, 14}_1 c -b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ p_1053 ∨ -b^{81, 14}_0 c in DIMACS: -18635 18636 -18637 1053 18638 0 -18635 18636 -18637 1053 18639 0 -18635 18636 -18637 1053 -18640 0 c -2-1 --> break c ( b^{81, 13}_2 ∧ b^{81, 13}_1 ∧ -b^{81, 13}_0 ∧ -p_1053) -> break c in CNF: c -b^{81, 13}_2 ∨ -b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ p_1053 ∨ break c in DIMACS: -18635 -18636 18637 1053 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 13}_2 ∧ -b^{81, 13}_1 ∧ -b^{81, 13}_0 ∧ true) c in CNF: c -b^{81, 13}_2 ∨ b^{81, 13}_1 ∨ b^{81, 13}_0 ∨ false c in DIMACS: -18635 18636 18637 0 c 3 does not represent an automaton state. c -(-b^{81, 13}_2 ∧ b^{81, 13}_1 ∧ b^{81, 13}_0 ∧ true) c in CNF: c b^{81, 13}_2 ∨ -b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ false c in DIMACS: 18635 -18636 -18637 0 c -3 does not represent an automaton state. c -( b^{81, 13}_2 ∧ b^{81, 13}_1 ∧ b^{81, 13}_0 ∧ true) c in CNF: c -b^{81, 13}_2 ∨ -b^{81, 13}_1 ∨ -b^{81, 13}_0 ∨ false c in DIMACS: -18635 -18636 -18637 0 c i = 14 c -2+1 --> -1 c ( b^{81, 14}_2 ∧ b^{81, 14}_1 ∧ -b^{81, 14}_0 ∧ p_1134) -> ( b^{81, 15}_2 ∧ -b^{81, 15}_1 ∧ b^{81, 15}_0) c in CNF: c -b^{81, 14}_2 ∨ -b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ -p_1134 ∨ b^{81, 15}_2 c -b^{81, 14}_2 ∨ -b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ -p_1134 ∨ -b^{81, 15}_1 c -b^{81, 14}_2 ∨ -b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ -p_1134 ∨ b^{81, 15}_0 c in DIMACS: -18638 -18639 18640 -1134 18641 0 -18638 -18639 18640 -1134 -18642 0 -18638 -18639 18640 -1134 18643 0 c -1+1 --> 0 c ( b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ b^{81, 14}_0 ∧ p_1134) -> (-b^{81, 15}_2 ∧ -b^{81, 15}_1 ∧ -b^{81, 15}_0) c in CNF: c -b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ -p_1134 ∨ -b^{81, 15}_2 c -b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ -p_1134 ∨ -b^{81, 15}_1 c -b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ -p_1134 ∨ -b^{81, 15}_0 c in DIMACS: -18638 18639 -18640 -1134 -18641 0 -18638 18639 -18640 -1134 -18642 0 -18638 18639 -18640 -1134 -18643 0 c 0+1 --> 1 c (-b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ -b^{81, 14}_0 ∧ p_1134) -> (-b^{81, 15}_2 ∧ -b^{81, 15}_1 ∧ b^{81, 15}_0) c in CNF: c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ -p_1134 ∨ -b^{81, 15}_2 c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ -p_1134 ∨ -b^{81, 15}_1 c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ -p_1134 ∨ b^{81, 15}_0 c in DIMACS: 18638 18639 18640 -1134 -18641 0 18638 18639 18640 -1134 -18642 0 18638 18639 18640 -1134 18643 0 c 1+1 --> 2 c (-b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ b^{81, 14}_0 ∧ p_1134) -> (-b^{81, 15}_2 ∧ b^{81, 15}_1 ∧ -b^{81, 15}_0) c in CNF: c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ -p_1134 ∨ -b^{81, 15}_2 c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ -p_1134 ∨ b^{81, 15}_1 c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ -p_1134 ∨ -b^{81, 15}_0 c in DIMACS: 18638 18639 -18640 -1134 -18641 0 18638 18639 -18640 -1134 18642 0 18638 18639 -18640 -1134 -18643 0 c 2+1 --> break c (-b^{81, 14}_2 ∧ b^{81, 14}_1 ∧ -b^{81, 14}_0 ∧ p_1134) -> break c in CNF: c b^{81, 14}_2 ∨ -b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ -p_1134 ∨ break c in DIMACS: 18638 -18639 18640 -1134 1162 0 c 2-1 --> 1 c (-b^{81, 14}_2 ∧ b^{81, 14}_1 ∧ -b^{81, 14}_0 ∧ -p_1134) -> (-b^{81, 15}_2 ∧ -b^{81, 15}_1 ∧ b^{81, 15}_0) c in CNF: c b^{81, 14}_2 ∨ -b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ p_1134 ∨ -b^{81, 15}_2 c b^{81, 14}_2 ∨ -b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ p_1134 ∨ -b^{81, 15}_1 c b^{81, 14}_2 ∨ -b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ p_1134 ∨ b^{81, 15}_0 c in DIMACS: 18638 -18639 18640 1134 -18641 0 18638 -18639 18640 1134 -18642 0 18638 -18639 18640 1134 18643 0 c 1-1 --> 0 c (-b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ b^{81, 14}_0 ∧ -p_1134) -> (-b^{81, 15}_2 ∧ -b^{81, 15}_1 ∧ -b^{81, 15}_0) c in CNF: c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ p_1134 ∨ -b^{81, 15}_2 c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ p_1134 ∨ -b^{81, 15}_1 c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ p_1134 ∨ -b^{81, 15}_0 c in DIMACS: 18638 18639 -18640 1134 -18641 0 18638 18639 -18640 1134 -18642 0 18638 18639 -18640 1134 -18643 0 c 0-1 --> -1 c (-b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ -b^{81, 14}_0 ∧ -p_1134) -> ( b^{81, 15}_2 ∧ -b^{81, 15}_1 ∧ b^{81, 15}_0) c in CNF: c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ p_1134 ∨ b^{81, 15}_2 c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ p_1134 ∨ -b^{81, 15}_1 c b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ p_1134 ∨ b^{81, 15}_0 c in DIMACS: 18638 18639 18640 1134 18641 0 18638 18639 18640 1134 -18642 0 18638 18639 18640 1134 18643 0 c -1-1 --> -2 c ( b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ b^{81, 14}_0 ∧ -p_1134) -> ( b^{81, 15}_2 ∧ b^{81, 15}_1 ∧ -b^{81, 15}_0) c in CNF: c -b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ p_1134 ∨ b^{81, 15}_2 c -b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ p_1134 ∨ b^{81, 15}_1 c -b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ p_1134 ∨ -b^{81, 15}_0 c in DIMACS: -18638 18639 -18640 1134 18641 0 -18638 18639 -18640 1134 18642 0 -18638 18639 -18640 1134 -18643 0 c -2-1 --> break c ( b^{81, 14}_2 ∧ b^{81, 14}_1 ∧ -b^{81, 14}_0 ∧ -p_1134) -> break c in CNF: c -b^{81, 14}_2 ∨ -b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ p_1134 ∨ break c in DIMACS: -18638 -18639 18640 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{81, 14}_2 ∧ -b^{81, 14}_1 ∧ -b^{81, 14}_0 ∧ true) c in CNF: c -b^{81, 14}_2 ∨ b^{81, 14}_1 ∨ b^{81, 14}_0 ∨ false c in DIMACS: -18638 18639 18640 0 c 3 does not represent an automaton state. c -(-b^{81, 14}_2 ∧ b^{81, 14}_1 ∧ b^{81, 14}_0 ∧ true) c in CNF: c b^{81, 14}_2 ∨ -b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ false c in DIMACS: 18638 -18639 -18640 0 c -3 does not represent an automaton state. c -( b^{81, 14}_2 ∧ b^{81, 14}_1 ∧ b^{81, 14}_0 ∧ true) c in CNF: c -b^{81, 14}_2 ∨ -b^{81, 14}_1 ∨ -b^{81, 14}_0 ∨ false c in DIMACS: -18638 -18639 -18640 0 c INIT for k = 82 c -b^{82, 1}_2 c -b^{82, 1}_1 c -b^{82, 1}_0 c in DIMACS: -18644 0 -18645 0 -18646 0 c Transitions for k = 82 c i = 1 c -2+1 --> -1 c ( b^{82, 1}_2 ∧ b^{82, 1}_1 ∧ -b^{82, 1}_0 ∧ p_82) -> ( b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ b^{82, 2}_0) c in CNF: c -b^{82, 1}_2 ∨ -b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ -p_82 ∨ b^{82, 2}_2 c -b^{82, 1}_2 ∨ -b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ -p_82 ∨ -b^{82, 2}_1 c -b^{82, 1}_2 ∨ -b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ -p_82 ∨ b^{82, 2}_0 c in DIMACS: -18644 -18645 18646 -82 18647 0 -18644 -18645 18646 -82 -18648 0 -18644 -18645 18646 -82 18649 0 c -1+1 --> 0 c ( b^{82, 1}_2 ∧ -b^{82, 1}_1 ∧ b^{82, 1}_0 ∧ p_82) -> (-b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ -b^{82, 2}_0) c in CNF: c -b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ -p_82 ∨ -b^{82, 2}_2 c -b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ -p_82 ∨ -b^{82, 2}_1 c -b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ -p_82 ∨ -b^{82, 2}_0 c in DIMACS: -18644 18645 -18646 -82 -18647 0 -18644 18645 -18646 -82 -18648 0 -18644 18645 -18646 -82 -18649 0 c 0+1 --> 1 c (-b^{82, 1}_2 ∧ -b^{82, 1}_1 ∧ -b^{82, 1}_0 ∧ p_82) -> (-b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ b^{82, 2}_0) c in CNF: c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ -p_82 ∨ -b^{82, 2}_2 c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ -p_82 ∨ -b^{82, 2}_1 c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ -p_82 ∨ b^{82, 2}_0 c in DIMACS: 18644 18645 18646 -82 -18647 0 18644 18645 18646 -82 -18648 0 18644 18645 18646 -82 18649 0 c 1+1 --> 2 c (-b^{82, 1}_2 ∧ -b^{82, 1}_1 ∧ b^{82, 1}_0 ∧ p_82) -> (-b^{82, 2}_2 ∧ b^{82, 2}_1 ∧ -b^{82, 2}_0) c in CNF: c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ -p_82 ∨ -b^{82, 2}_2 c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ -p_82 ∨ b^{82, 2}_1 c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ -p_82 ∨ -b^{82, 2}_0 c in DIMACS: 18644 18645 -18646 -82 -18647 0 18644 18645 -18646 -82 18648 0 18644 18645 -18646 -82 -18649 0 c 2+1 --> break c (-b^{82, 1}_2 ∧ b^{82, 1}_1 ∧ -b^{82, 1}_0 ∧ p_82) -> break c in CNF: c b^{82, 1}_2 ∨ -b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ -p_82 ∨ break c in DIMACS: 18644 -18645 18646 -82 1162 0 c 2-1 --> 1 c (-b^{82, 1}_2 ∧ b^{82, 1}_1 ∧ -b^{82, 1}_0 ∧ -p_82) -> (-b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ b^{82, 2}_0) c in CNF: c b^{82, 1}_2 ∨ -b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ p_82 ∨ -b^{82, 2}_2 c b^{82, 1}_2 ∨ -b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ p_82 ∨ -b^{82, 2}_1 c b^{82, 1}_2 ∨ -b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ p_82 ∨ b^{82, 2}_0 c in DIMACS: 18644 -18645 18646 82 -18647 0 18644 -18645 18646 82 -18648 0 18644 -18645 18646 82 18649 0 c 1-1 --> 0 c (-b^{82, 1}_2 ∧ -b^{82, 1}_1 ∧ b^{82, 1}_0 ∧ -p_82) -> (-b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ -b^{82, 2}_0) c in CNF: c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ p_82 ∨ -b^{82, 2}_2 c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ p_82 ∨ -b^{82, 2}_1 c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ p_82 ∨ -b^{82, 2}_0 c in DIMACS: 18644 18645 -18646 82 -18647 0 18644 18645 -18646 82 -18648 0 18644 18645 -18646 82 -18649 0 c 0-1 --> -1 c (-b^{82, 1}_2 ∧ -b^{82, 1}_1 ∧ -b^{82, 1}_0 ∧ -p_82) -> ( b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ b^{82, 2}_0) c in CNF: c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ p_82 ∨ b^{82, 2}_2 c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ p_82 ∨ -b^{82, 2}_1 c b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ p_82 ∨ b^{82, 2}_0 c in DIMACS: 18644 18645 18646 82 18647 0 18644 18645 18646 82 -18648 0 18644 18645 18646 82 18649 0 c -1-1 --> -2 c ( b^{82, 1}_2 ∧ -b^{82, 1}_1 ∧ b^{82, 1}_0 ∧ -p_82) -> ( b^{82, 2}_2 ∧ b^{82, 2}_1 ∧ -b^{82, 2}_0) c in CNF: c -b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ p_82 ∨ b^{82, 2}_2 c -b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ p_82 ∨ b^{82, 2}_1 c -b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ p_82 ∨ -b^{82, 2}_0 c in DIMACS: -18644 18645 -18646 82 18647 0 -18644 18645 -18646 82 18648 0 -18644 18645 -18646 82 -18649 0 c -2-1 --> break c ( b^{82, 1}_2 ∧ b^{82, 1}_1 ∧ -b^{82, 1}_0 ∧ -p_82) -> break c in CNF: c -b^{82, 1}_2 ∨ -b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ p_82 ∨ break c in DIMACS: -18644 -18645 18646 82 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 1}_2 ∧ -b^{82, 1}_1 ∧ -b^{82, 1}_0 ∧ true) c in CNF: c -b^{82, 1}_2 ∨ b^{82, 1}_1 ∨ b^{82, 1}_0 ∨ false c in DIMACS: -18644 18645 18646 0 c 3 does not represent an automaton state. c -(-b^{82, 1}_2 ∧ b^{82, 1}_1 ∧ b^{82, 1}_0 ∧ true) c in CNF: c b^{82, 1}_2 ∨ -b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ false c in DIMACS: 18644 -18645 -18646 0 c -3 does not represent an automaton state. c -( b^{82, 1}_2 ∧ b^{82, 1}_1 ∧ b^{82, 1}_0 ∧ true) c in CNF: c -b^{82, 1}_2 ∨ -b^{82, 1}_1 ∨ -b^{82, 1}_0 ∨ false c in DIMACS: -18644 -18645 -18646 0 c i = 2 c -2+1 --> -1 c ( b^{82, 2}_2 ∧ b^{82, 2}_1 ∧ -b^{82, 2}_0 ∧ p_164) -> ( b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ b^{82, 3}_0) c in CNF: c -b^{82, 2}_2 ∨ -b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ -p_164 ∨ b^{82, 3}_2 c -b^{82, 2}_2 ∨ -b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ -p_164 ∨ -b^{82, 3}_1 c -b^{82, 2}_2 ∨ -b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ -p_164 ∨ b^{82, 3}_0 c in DIMACS: -18647 -18648 18649 -164 18650 0 -18647 -18648 18649 -164 -18651 0 -18647 -18648 18649 -164 18652 0 c -1+1 --> 0 c ( b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ b^{82, 2}_0 ∧ p_164) -> (-b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ -b^{82, 3}_0) c in CNF: c -b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ -p_164 ∨ -b^{82, 3}_2 c -b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ -p_164 ∨ -b^{82, 3}_1 c -b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ -p_164 ∨ -b^{82, 3}_0 c in DIMACS: -18647 18648 -18649 -164 -18650 0 -18647 18648 -18649 -164 -18651 0 -18647 18648 -18649 -164 -18652 0 c 0+1 --> 1 c (-b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ -b^{82, 2}_0 ∧ p_164) -> (-b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ b^{82, 3}_0) c in CNF: c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ -p_164 ∨ -b^{82, 3}_2 c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ -p_164 ∨ -b^{82, 3}_1 c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ -p_164 ∨ b^{82, 3}_0 c in DIMACS: 18647 18648 18649 -164 -18650 0 18647 18648 18649 -164 -18651 0 18647 18648 18649 -164 18652 0 c 1+1 --> 2 c (-b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ b^{82, 2}_0 ∧ p_164) -> (-b^{82, 3}_2 ∧ b^{82, 3}_1 ∧ -b^{82, 3}_0) c in CNF: c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ -p_164 ∨ -b^{82, 3}_2 c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ -p_164 ∨ b^{82, 3}_1 c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ -p_164 ∨ -b^{82, 3}_0 c in DIMACS: 18647 18648 -18649 -164 -18650 0 18647 18648 -18649 -164 18651 0 18647 18648 -18649 -164 -18652 0 c 2+1 --> break c (-b^{82, 2}_2 ∧ b^{82, 2}_1 ∧ -b^{82, 2}_0 ∧ p_164) -> break c in CNF: c b^{82, 2}_2 ∨ -b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ -p_164 ∨ break c in DIMACS: 18647 -18648 18649 -164 1162 0 c 2-1 --> 1 c (-b^{82, 2}_2 ∧ b^{82, 2}_1 ∧ -b^{82, 2}_0 ∧ -p_164) -> (-b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ b^{82, 3}_0) c in CNF: c b^{82, 2}_2 ∨ -b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ p_164 ∨ -b^{82, 3}_2 c b^{82, 2}_2 ∨ -b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ p_164 ∨ -b^{82, 3}_1 c b^{82, 2}_2 ∨ -b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ p_164 ∨ b^{82, 3}_0 c in DIMACS: 18647 -18648 18649 164 -18650 0 18647 -18648 18649 164 -18651 0 18647 -18648 18649 164 18652 0 c 1-1 --> 0 c (-b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ b^{82, 2}_0 ∧ -p_164) -> (-b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ -b^{82, 3}_0) c in CNF: c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ p_164 ∨ -b^{82, 3}_2 c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ p_164 ∨ -b^{82, 3}_1 c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ p_164 ∨ -b^{82, 3}_0 c in DIMACS: 18647 18648 -18649 164 -18650 0 18647 18648 -18649 164 -18651 0 18647 18648 -18649 164 -18652 0 c 0-1 --> -1 c (-b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ -b^{82, 2}_0 ∧ -p_164) -> ( b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ b^{82, 3}_0) c in CNF: c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ p_164 ∨ b^{82, 3}_2 c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ p_164 ∨ -b^{82, 3}_1 c b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ p_164 ∨ b^{82, 3}_0 c in DIMACS: 18647 18648 18649 164 18650 0 18647 18648 18649 164 -18651 0 18647 18648 18649 164 18652 0 c -1-1 --> -2 c ( b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ b^{82, 2}_0 ∧ -p_164) -> ( b^{82, 3}_2 ∧ b^{82, 3}_1 ∧ -b^{82, 3}_0) c in CNF: c -b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ p_164 ∨ b^{82, 3}_2 c -b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ p_164 ∨ b^{82, 3}_1 c -b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ p_164 ∨ -b^{82, 3}_0 c in DIMACS: -18647 18648 -18649 164 18650 0 -18647 18648 -18649 164 18651 0 -18647 18648 -18649 164 -18652 0 c -2-1 --> break c ( b^{82, 2}_2 ∧ b^{82, 2}_1 ∧ -b^{82, 2}_0 ∧ -p_164) -> break c in CNF: c -b^{82, 2}_2 ∨ -b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ p_164 ∨ break c in DIMACS: -18647 -18648 18649 164 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 2}_2 ∧ -b^{82, 2}_1 ∧ -b^{82, 2}_0 ∧ true) c in CNF: c -b^{82, 2}_2 ∨ b^{82, 2}_1 ∨ b^{82, 2}_0 ∨ false c in DIMACS: -18647 18648 18649 0 c 3 does not represent an automaton state. c -(-b^{82, 2}_2 ∧ b^{82, 2}_1 ∧ b^{82, 2}_0 ∧ true) c in CNF: c b^{82, 2}_2 ∨ -b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ false c in DIMACS: 18647 -18648 -18649 0 c -3 does not represent an automaton state. c -( b^{82, 2}_2 ∧ b^{82, 2}_1 ∧ b^{82, 2}_0 ∧ true) c in CNF: c -b^{82, 2}_2 ∨ -b^{82, 2}_1 ∨ -b^{82, 2}_0 ∨ false c in DIMACS: -18647 -18648 -18649 0 c i = 3 c -2+1 --> -1 c ( b^{82, 3}_2 ∧ b^{82, 3}_1 ∧ -b^{82, 3}_0 ∧ p_246) -> ( b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ b^{82, 4}_0) c in CNF: c -b^{82, 3}_2 ∨ -b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ -p_246 ∨ b^{82, 4}_2 c -b^{82, 3}_2 ∨ -b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ -p_246 ∨ -b^{82, 4}_1 c -b^{82, 3}_2 ∨ -b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ -p_246 ∨ b^{82, 4}_0 c in DIMACS: -18650 -18651 18652 -246 18653 0 -18650 -18651 18652 -246 -18654 0 -18650 -18651 18652 -246 18655 0 c -1+1 --> 0 c ( b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ b^{82, 3}_0 ∧ p_246) -> (-b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ -b^{82, 4}_0) c in CNF: c -b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ -p_246 ∨ -b^{82, 4}_2 c -b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ -p_246 ∨ -b^{82, 4}_1 c -b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ -p_246 ∨ -b^{82, 4}_0 c in DIMACS: -18650 18651 -18652 -246 -18653 0 -18650 18651 -18652 -246 -18654 0 -18650 18651 -18652 -246 -18655 0 c 0+1 --> 1 c (-b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ -b^{82, 3}_0 ∧ p_246) -> (-b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ b^{82, 4}_0) c in CNF: c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ -p_246 ∨ -b^{82, 4}_2 c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ -p_246 ∨ -b^{82, 4}_1 c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ -p_246 ∨ b^{82, 4}_0 c in DIMACS: 18650 18651 18652 -246 -18653 0 18650 18651 18652 -246 -18654 0 18650 18651 18652 -246 18655 0 c 1+1 --> 2 c (-b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ b^{82, 3}_0 ∧ p_246) -> (-b^{82, 4}_2 ∧ b^{82, 4}_1 ∧ -b^{82, 4}_0) c in CNF: c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ -p_246 ∨ -b^{82, 4}_2 c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ -p_246 ∨ b^{82, 4}_1 c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ -p_246 ∨ -b^{82, 4}_0 c in DIMACS: 18650 18651 -18652 -246 -18653 0 18650 18651 -18652 -246 18654 0 18650 18651 -18652 -246 -18655 0 c 2+1 --> break c (-b^{82, 3}_2 ∧ b^{82, 3}_1 ∧ -b^{82, 3}_0 ∧ p_246) -> break c in CNF: c b^{82, 3}_2 ∨ -b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ -p_246 ∨ break c in DIMACS: 18650 -18651 18652 -246 1162 0 c 2-1 --> 1 c (-b^{82, 3}_2 ∧ b^{82, 3}_1 ∧ -b^{82, 3}_0 ∧ -p_246) -> (-b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ b^{82, 4}_0) c in CNF: c b^{82, 3}_2 ∨ -b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ p_246 ∨ -b^{82, 4}_2 c b^{82, 3}_2 ∨ -b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ p_246 ∨ -b^{82, 4}_1 c b^{82, 3}_2 ∨ -b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ p_246 ∨ b^{82, 4}_0 c in DIMACS: 18650 -18651 18652 246 -18653 0 18650 -18651 18652 246 -18654 0 18650 -18651 18652 246 18655 0 c 1-1 --> 0 c (-b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ b^{82, 3}_0 ∧ -p_246) -> (-b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ -b^{82, 4}_0) c in CNF: c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ p_246 ∨ -b^{82, 4}_2 c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ p_246 ∨ -b^{82, 4}_1 c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ p_246 ∨ -b^{82, 4}_0 c in DIMACS: 18650 18651 -18652 246 -18653 0 18650 18651 -18652 246 -18654 0 18650 18651 -18652 246 -18655 0 c 0-1 --> -1 c (-b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ -b^{82, 3}_0 ∧ -p_246) -> ( b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ b^{82, 4}_0) c in CNF: c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ p_246 ∨ b^{82, 4}_2 c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ p_246 ∨ -b^{82, 4}_1 c b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ p_246 ∨ b^{82, 4}_0 c in DIMACS: 18650 18651 18652 246 18653 0 18650 18651 18652 246 -18654 0 18650 18651 18652 246 18655 0 c -1-1 --> -2 c ( b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ b^{82, 3}_0 ∧ -p_246) -> ( b^{82, 4}_2 ∧ b^{82, 4}_1 ∧ -b^{82, 4}_0) c in CNF: c -b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ p_246 ∨ b^{82, 4}_2 c -b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ p_246 ∨ b^{82, 4}_1 c -b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ p_246 ∨ -b^{82, 4}_0 c in DIMACS: -18650 18651 -18652 246 18653 0 -18650 18651 -18652 246 18654 0 -18650 18651 -18652 246 -18655 0 c -2-1 --> break c ( b^{82, 3}_2 ∧ b^{82, 3}_1 ∧ -b^{82, 3}_0 ∧ -p_246) -> break c in CNF: c -b^{82, 3}_2 ∨ -b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ p_246 ∨ break c in DIMACS: -18650 -18651 18652 246 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 3}_2 ∧ -b^{82, 3}_1 ∧ -b^{82, 3}_0 ∧ true) c in CNF: c -b^{82, 3}_2 ∨ b^{82, 3}_1 ∨ b^{82, 3}_0 ∨ false c in DIMACS: -18650 18651 18652 0 c 3 does not represent an automaton state. c -(-b^{82, 3}_2 ∧ b^{82, 3}_1 ∧ b^{82, 3}_0 ∧ true) c in CNF: c b^{82, 3}_2 ∨ -b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ false c in DIMACS: 18650 -18651 -18652 0 c -3 does not represent an automaton state. c -( b^{82, 3}_2 ∧ b^{82, 3}_1 ∧ b^{82, 3}_0 ∧ true) c in CNF: c -b^{82, 3}_2 ∨ -b^{82, 3}_1 ∨ -b^{82, 3}_0 ∨ false c in DIMACS: -18650 -18651 -18652 0 c i = 4 c -2+1 --> -1 c ( b^{82, 4}_2 ∧ b^{82, 4}_1 ∧ -b^{82, 4}_0 ∧ p_328) -> ( b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ b^{82, 5}_0) c in CNF: c -b^{82, 4}_2 ∨ -b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ -p_328 ∨ b^{82, 5}_2 c -b^{82, 4}_2 ∨ -b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ -p_328 ∨ -b^{82, 5}_1 c -b^{82, 4}_2 ∨ -b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ -p_328 ∨ b^{82, 5}_0 c in DIMACS: -18653 -18654 18655 -328 18656 0 -18653 -18654 18655 -328 -18657 0 -18653 -18654 18655 -328 18658 0 c -1+1 --> 0 c ( b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ b^{82, 4}_0 ∧ p_328) -> (-b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ -b^{82, 5}_0) c in CNF: c -b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ -p_328 ∨ -b^{82, 5}_2 c -b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ -p_328 ∨ -b^{82, 5}_1 c -b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ -p_328 ∨ -b^{82, 5}_0 c in DIMACS: -18653 18654 -18655 -328 -18656 0 -18653 18654 -18655 -328 -18657 0 -18653 18654 -18655 -328 -18658 0 c 0+1 --> 1 c (-b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ -b^{82, 4}_0 ∧ p_328) -> (-b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ b^{82, 5}_0) c in CNF: c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ -p_328 ∨ -b^{82, 5}_2 c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ -p_328 ∨ -b^{82, 5}_1 c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ -p_328 ∨ b^{82, 5}_0 c in DIMACS: 18653 18654 18655 -328 -18656 0 18653 18654 18655 -328 -18657 0 18653 18654 18655 -328 18658 0 c 1+1 --> 2 c (-b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ b^{82, 4}_0 ∧ p_328) -> (-b^{82, 5}_2 ∧ b^{82, 5}_1 ∧ -b^{82, 5}_0) c in CNF: c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ -p_328 ∨ -b^{82, 5}_2 c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ -p_328 ∨ b^{82, 5}_1 c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ -p_328 ∨ -b^{82, 5}_0 c in DIMACS: 18653 18654 -18655 -328 -18656 0 18653 18654 -18655 -328 18657 0 18653 18654 -18655 -328 -18658 0 c 2+1 --> break c (-b^{82, 4}_2 ∧ b^{82, 4}_1 ∧ -b^{82, 4}_0 ∧ p_328) -> break c in CNF: c b^{82, 4}_2 ∨ -b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ -p_328 ∨ break c in DIMACS: 18653 -18654 18655 -328 1162 0 c 2-1 --> 1 c (-b^{82, 4}_2 ∧ b^{82, 4}_1 ∧ -b^{82, 4}_0 ∧ -p_328) -> (-b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ b^{82, 5}_0) c in CNF: c b^{82, 4}_2 ∨ -b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ p_328 ∨ -b^{82, 5}_2 c b^{82, 4}_2 ∨ -b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ p_328 ∨ -b^{82, 5}_1 c b^{82, 4}_2 ∨ -b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ p_328 ∨ b^{82, 5}_0 c in DIMACS: 18653 -18654 18655 328 -18656 0 18653 -18654 18655 328 -18657 0 18653 -18654 18655 328 18658 0 c 1-1 --> 0 c (-b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ b^{82, 4}_0 ∧ -p_328) -> (-b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ -b^{82, 5}_0) c in CNF: c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ p_328 ∨ -b^{82, 5}_2 c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ p_328 ∨ -b^{82, 5}_1 c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ p_328 ∨ -b^{82, 5}_0 c in DIMACS: 18653 18654 -18655 328 -18656 0 18653 18654 -18655 328 -18657 0 18653 18654 -18655 328 -18658 0 c 0-1 --> -1 c (-b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ -b^{82, 4}_0 ∧ -p_328) -> ( b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ b^{82, 5}_0) c in CNF: c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ p_328 ∨ b^{82, 5}_2 c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ p_328 ∨ -b^{82, 5}_1 c b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ p_328 ∨ b^{82, 5}_0 c in DIMACS: 18653 18654 18655 328 18656 0 18653 18654 18655 328 -18657 0 18653 18654 18655 328 18658 0 c -1-1 --> -2 c ( b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ b^{82, 4}_0 ∧ -p_328) -> ( b^{82, 5}_2 ∧ b^{82, 5}_1 ∧ -b^{82, 5}_0) c in CNF: c -b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ p_328 ∨ b^{82, 5}_2 c -b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ p_328 ∨ b^{82, 5}_1 c -b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ p_328 ∨ -b^{82, 5}_0 c in DIMACS: -18653 18654 -18655 328 18656 0 -18653 18654 -18655 328 18657 0 -18653 18654 -18655 328 -18658 0 c -2-1 --> break c ( b^{82, 4}_2 ∧ b^{82, 4}_1 ∧ -b^{82, 4}_0 ∧ -p_328) -> break c in CNF: c -b^{82, 4}_2 ∨ -b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ p_328 ∨ break c in DIMACS: -18653 -18654 18655 328 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 4}_2 ∧ -b^{82, 4}_1 ∧ -b^{82, 4}_0 ∧ true) c in CNF: c -b^{82, 4}_2 ∨ b^{82, 4}_1 ∨ b^{82, 4}_0 ∨ false c in DIMACS: -18653 18654 18655 0 c 3 does not represent an automaton state. c -(-b^{82, 4}_2 ∧ b^{82, 4}_1 ∧ b^{82, 4}_0 ∧ true) c in CNF: c b^{82, 4}_2 ∨ -b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ false c in DIMACS: 18653 -18654 -18655 0 c -3 does not represent an automaton state. c -( b^{82, 4}_2 ∧ b^{82, 4}_1 ∧ b^{82, 4}_0 ∧ true) c in CNF: c -b^{82, 4}_2 ∨ -b^{82, 4}_1 ∨ -b^{82, 4}_0 ∨ false c in DIMACS: -18653 -18654 -18655 0 c i = 5 c -2+1 --> -1 c ( b^{82, 5}_2 ∧ b^{82, 5}_1 ∧ -b^{82, 5}_0 ∧ p_410) -> ( b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ b^{82, 6}_0) c in CNF: c -b^{82, 5}_2 ∨ -b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ -p_410 ∨ b^{82, 6}_2 c -b^{82, 5}_2 ∨ -b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ -p_410 ∨ -b^{82, 6}_1 c -b^{82, 5}_2 ∨ -b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ -p_410 ∨ b^{82, 6}_0 c in DIMACS: -18656 -18657 18658 -410 18659 0 -18656 -18657 18658 -410 -18660 0 -18656 -18657 18658 -410 18661 0 c -1+1 --> 0 c ( b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ b^{82, 5}_0 ∧ p_410) -> (-b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ -b^{82, 6}_0) c in CNF: c -b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ -p_410 ∨ -b^{82, 6}_2 c -b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ -p_410 ∨ -b^{82, 6}_1 c -b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ -p_410 ∨ -b^{82, 6}_0 c in DIMACS: -18656 18657 -18658 -410 -18659 0 -18656 18657 -18658 -410 -18660 0 -18656 18657 -18658 -410 -18661 0 c 0+1 --> 1 c (-b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ -b^{82, 5}_0 ∧ p_410) -> (-b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ b^{82, 6}_0) c in CNF: c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ -p_410 ∨ -b^{82, 6}_2 c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ -p_410 ∨ -b^{82, 6}_1 c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ -p_410 ∨ b^{82, 6}_0 c in DIMACS: 18656 18657 18658 -410 -18659 0 18656 18657 18658 -410 -18660 0 18656 18657 18658 -410 18661 0 c 1+1 --> 2 c (-b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ b^{82, 5}_0 ∧ p_410) -> (-b^{82, 6}_2 ∧ b^{82, 6}_1 ∧ -b^{82, 6}_0) c in CNF: c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ -p_410 ∨ -b^{82, 6}_2 c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ -p_410 ∨ b^{82, 6}_1 c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ -p_410 ∨ -b^{82, 6}_0 c in DIMACS: 18656 18657 -18658 -410 -18659 0 18656 18657 -18658 -410 18660 0 18656 18657 -18658 -410 -18661 0 c 2+1 --> break c (-b^{82, 5}_2 ∧ b^{82, 5}_1 ∧ -b^{82, 5}_0 ∧ p_410) -> break c in CNF: c b^{82, 5}_2 ∨ -b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ -p_410 ∨ break c in DIMACS: 18656 -18657 18658 -410 1162 0 c 2-1 --> 1 c (-b^{82, 5}_2 ∧ b^{82, 5}_1 ∧ -b^{82, 5}_0 ∧ -p_410) -> (-b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ b^{82, 6}_0) c in CNF: c b^{82, 5}_2 ∨ -b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ p_410 ∨ -b^{82, 6}_2 c b^{82, 5}_2 ∨ -b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ p_410 ∨ -b^{82, 6}_1 c b^{82, 5}_2 ∨ -b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ p_410 ∨ b^{82, 6}_0 c in DIMACS: 18656 -18657 18658 410 -18659 0 18656 -18657 18658 410 -18660 0 18656 -18657 18658 410 18661 0 c 1-1 --> 0 c (-b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ b^{82, 5}_0 ∧ -p_410) -> (-b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ -b^{82, 6}_0) c in CNF: c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ p_410 ∨ -b^{82, 6}_2 c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ p_410 ∨ -b^{82, 6}_1 c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ p_410 ∨ -b^{82, 6}_0 c in DIMACS: 18656 18657 -18658 410 -18659 0 18656 18657 -18658 410 -18660 0 18656 18657 -18658 410 -18661 0 c 0-1 --> -1 c (-b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ -b^{82, 5}_0 ∧ -p_410) -> ( b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ b^{82, 6}_0) c in CNF: c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ p_410 ∨ b^{82, 6}_2 c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ p_410 ∨ -b^{82, 6}_1 c b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ p_410 ∨ b^{82, 6}_0 c in DIMACS: 18656 18657 18658 410 18659 0 18656 18657 18658 410 -18660 0 18656 18657 18658 410 18661 0 c -1-1 --> -2 c ( b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ b^{82, 5}_0 ∧ -p_410) -> ( b^{82, 6}_2 ∧ b^{82, 6}_1 ∧ -b^{82, 6}_0) c in CNF: c -b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ p_410 ∨ b^{82, 6}_2 c -b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ p_410 ∨ b^{82, 6}_1 c -b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ p_410 ∨ -b^{82, 6}_0 c in DIMACS: -18656 18657 -18658 410 18659 0 -18656 18657 -18658 410 18660 0 -18656 18657 -18658 410 -18661 0 c -2-1 --> break c ( b^{82, 5}_2 ∧ b^{82, 5}_1 ∧ -b^{82, 5}_0 ∧ -p_410) -> break c in CNF: c -b^{82, 5}_2 ∨ -b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ p_410 ∨ break c in DIMACS: -18656 -18657 18658 410 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 5}_2 ∧ -b^{82, 5}_1 ∧ -b^{82, 5}_0 ∧ true) c in CNF: c -b^{82, 5}_2 ∨ b^{82, 5}_1 ∨ b^{82, 5}_0 ∨ false c in DIMACS: -18656 18657 18658 0 c 3 does not represent an automaton state. c -(-b^{82, 5}_2 ∧ b^{82, 5}_1 ∧ b^{82, 5}_0 ∧ true) c in CNF: c b^{82, 5}_2 ∨ -b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ false c in DIMACS: 18656 -18657 -18658 0 c -3 does not represent an automaton state. c -( b^{82, 5}_2 ∧ b^{82, 5}_1 ∧ b^{82, 5}_0 ∧ true) c in CNF: c -b^{82, 5}_2 ∨ -b^{82, 5}_1 ∨ -b^{82, 5}_0 ∨ false c in DIMACS: -18656 -18657 -18658 0 c i = 6 c -2+1 --> -1 c ( b^{82, 6}_2 ∧ b^{82, 6}_1 ∧ -b^{82, 6}_0 ∧ p_492) -> ( b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ b^{82, 7}_0) c in CNF: c -b^{82, 6}_2 ∨ -b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ -p_492 ∨ b^{82, 7}_2 c -b^{82, 6}_2 ∨ -b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ -p_492 ∨ -b^{82, 7}_1 c -b^{82, 6}_2 ∨ -b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ -p_492 ∨ b^{82, 7}_0 c in DIMACS: -18659 -18660 18661 -492 18662 0 -18659 -18660 18661 -492 -18663 0 -18659 -18660 18661 -492 18664 0 c -1+1 --> 0 c ( b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ b^{82, 6}_0 ∧ p_492) -> (-b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ -b^{82, 7}_0) c in CNF: c -b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ -p_492 ∨ -b^{82, 7}_2 c -b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ -p_492 ∨ -b^{82, 7}_1 c -b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ -p_492 ∨ -b^{82, 7}_0 c in DIMACS: -18659 18660 -18661 -492 -18662 0 -18659 18660 -18661 -492 -18663 0 -18659 18660 -18661 -492 -18664 0 c 0+1 --> 1 c (-b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ -b^{82, 6}_0 ∧ p_492) -> (-b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ b^{82, 7}_0) c in CNF: c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ -p_492 ∨ -b^{82, 7}_2 c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ -p_492 ∨ -b^{82, 7}_1 c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ -p_492 ∨ b^{82, 7}_0 c in DIMACS: 18659 18660 18661 -492 -18662 0 18659 18660 18661 -492 -18663 0 18659 18660 18661 -492 18664 0 c 1+1 --> 2 c (-b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ b^{82, 6}_0 ∧ p_492) -> (-b^{82, 7}_2 ∧ b^{82, 7}_1 ∧ -b^{82, 7}_0) c in CNF: c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ -p_492 ∨ -b^{82, 7}_2 c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ -p_492 ∨ b^{82, 7}_1 c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ -p_492 ∨ -b^{82, 7}_0 c in DIMACS: 18659 18660 -18661 -492 -18662 0 18659 18660 -18661 -492 18663 0 18659 18660 -18661 -492 -18664 0 c 2+1 --> break c (-b^{82, 6}_2 ∧ b^{82, 6}_1 ∧ -b^{82, 6}_0 ∧ p_492) -> break c in CNF: c b^{82, 6}_2 ∨ -b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ -p_492 ∨ break c in DIMACS: 18659 -18660 18661 -492 1162 0 c 2-1 --> 1 c (-b^{82, 6}_2 ∧ b^{82, 6}_1 ∧ -b^{82, 6}_0 ∧ -p_492) -> (-b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ b^{82, 7}_0) c in CNF: c b^{82, 6}_2 ∨ -b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ p_492 ∨ -b^{82, 7}_2 c b^{82, 6}_2 ∨ -b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ p_492 ∨ -b^{82, 7}_1 c b^{82, 6}_2 ∨ -b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ p_492 ∨ b^{82, 7}_0 c in DIMACS: 18659 -18660 18661 492 -18662 0 18659 -18660 18661 492 -18663 0 18659 -18660 18661 492 18664 0 c 1-1 --> 0 c (-b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ b^{82, 6}_0 ∧ -p_492) -> (-b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ -b^{82, 7}_0) c in CNF: c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ p_492 ∨ -b^{82, 7}_2 c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ p_492 ∨ -b^{82, 7}_1 c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ p_492 ∨ -b^{82, 7}_0 c in DIMACS: 18659 18660 -18661 492 -18662 0 18659 18660 -18661 492 -18663 0 18659 18660 -18661 492 -18664 0 c 0-1 --> -1 c (-b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ -b^{82, 6}_0 ∧ -p_492) -> ( b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ b^{82, 7}_0) c in CNF: c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ p_492 ∨ b^{82, 7}_2 c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ p_492 ∨ -b^{82, 7}_1 c b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ p_492 ∨ b^{82, 7}_0 c in DIMACS: 18659 18660 18661 492 18662 0 18659 18660 18661 492 -18663 0 18659 18660 18661 492 18664 0 c -1-1 --> -2 c ( b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ b^{82, 6}_0 ∧ -p_492) -> ( b^{82, 7}_2 ∧ b^{82, 7}_1 ∧ -b^{82, 7}_0) c in CNF: c -b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ p_492 ∨ b^{82, 7}_2 c -b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ p_492 ∨ b^{82, 7}_1 c -b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ p_492 ∨ -b^{82, 7}_0 c in DIMACS: -18659 18660 -18661 492 18662 0 -18659 18660 -18661 492 18663 0 -18659 18660 -18661 492 -18664 0 c -2-1 --> break c ( b^{82, 6}_2 ∧ b^{82, 6}_1 ∧ -b^{82, 6}_0 ∧ -p_492) -> break c in CNF: c -b^{82, 6}_2 ∨ -b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ p_492 ∨ break c in DIMACS: -18659 -18660 18661 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 6}_2 ∧ -b^{82, 6}_1 ∧ -b^{82, 6}_0 ∧ true) c in CNF: c -b^{82, 6}_2 ∨ b^{82, 6}_1 ∨ b^{82, 6}_0 ∨ false c in DIMACS: -18659 18660 18661 0 c 3 does not represent an automaton state. c -(-b^{82, 6}_2 ∧ b^{82, 6}_1 ∧ b^{82, 6}_0 ∧ true) c in CNF: c b^{82, 6}_2 ∨ -b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ false c in DIMACS: 18659 -18660 -18661 0 c -3 does not represent an automaton state. c -( b^{82, 6}_2 ∧ b^{82, 6}_1 ∧ b^{82, 6}_0 ∧ true) c in CNF: c -b^{82, 6}_2 ∨ -b^{82, 6}_1 ∨ -b^{82, 6}_0 ∨ false c in DIMACS: -18659 -18660 -18661 0 c i = 7 c -2+1 --> -1 c ( b^{82, 7}_2 ∧ b^{82, 7}_1 ∧ -b^{82, 7}_0 ∧ p_574) -> ( b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ b^{82, 8}_0) c in CNF: c -b^{82, 7}_2 ∨ -b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ -p_574 ∨ b^{82, 8}_2 c -b^{82, 7}_2 ∨ -b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ -p_574 ∨ -b^{82, 8}_1 c -b^{82, 7}_2 ∨ -b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ -p_574 ∨ b^{82, 8}_0 c in DIMACS: -18662 -18663 18664 -574 18665 0 -18662 -18663 18664 -574 -18666 0 -18662 -18663 18664 -574 18667 0 c -1+1 --> 0 c ( b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ b^{82, 7}_0 ∧ p_574) -> (-b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ -b^{82, 8}_0) c in CNF: c -b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ -p_574 ∨ -b^{82, 8}_2 c -b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ -p_574 ∨ -b^{82, 8}_1 c -b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ -p_574 ∨ -b^{82, 8}_0 c in DIMACS: -18662 18663 -18664 -574 -18665 0 -18662 18663 -18664 -574 -18666 0 -18662 18663 -18664 -574 -18667 0 c 0+1 --> 1 c (-b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ -b^{82, 7}_0 ∧ p_574) -> (-b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ b^{82, 8}_0) c in CNF: c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ -p_574 ∨ -b^{82, 8}_2 c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ -p_574 ∨ -b^{82, 8}_1 c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ -p_574 ∨ b^{82, 8}_0 c in DIMACS: 18662 18663 18664 -574 -18665 0 18662 18663 18664 -574 -18666 0 18662 18663 18664 -574 18667 0 c 1+1 --> 2 c (-b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ b^{82, 7}_0 ∧ p_574) -> (-b^{82, 8}_2 ∧ b^{82, 8}_1 ∧ -b^{82, 8}_0) c in CNF: c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ -p_574 ∨ -b^{82, 8}_2 c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ -p_574 ∨ b^{82, 8}_1 c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ -p_574 ∨ -b^{82, 8}_0 c in DIMACS: 18662 18663 -18664 -574 -18665 0 18662 18663 -18664 -574 18666 0 18662 18663 -18664 -574 -18667 0 c 2+1 --> break c (-b^{82, 7}_2 ∧ b^{82, 7}_1 ∧ -b^{82, 7}_0 ∧ p_574) -> break c in CNF: c b^{82, 7}_2 ∨ -b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ -p_574 ∨ break c in DIMACS: 18662 -18663 18664 -574 1162 0 c 2-1 --> 1 c (-b^{82, 7}_2 ∧ b^{82, 7}_1 ∧ -b^{82, 7}_0 ∧ -p_574) -> (-b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ b^{82, 8}_0) c in CNF: c b^{82, 7}_2 ∨ -b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ p_574 ∨ -b^{82, 8}_2 c b^{82, 7}_2 ∨ -b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ p_574 ∨ -b^{82, 8}_1 c b^{82, 7}_2 ∨ -b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ p_574 ∨ b^{82, 8}_0 c in DIMACS: 18662 -18663 18664 574 -18665 0 18662 -18663 18664 574 -18666 0 18662 -18663 18664 574 18667 0 c 1-1 --> 0 c (-b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ b^{82, 7}_0 ∧ -p_574) -> (-b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ -b^{82, 8}_0) c in CNF: c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ p_574 ∨ -b^{82, 8}_2 c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ p_574 ∨ -b^{82, 8}_1 c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ p_574 ∨ -b^{82, 8}_0 c in DIMACS: 18662 18663 -18664 574 -18665 0 18662 18663 -18664 574 -18666 0 18662 18663 -18664 574 -18667 0 c 0-1 --> -1 c (-b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ -b^{82, 7}_0 ∧ -p_574) -> ( b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ b^{82, 8}_0) c in CNF: c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ p_574 ∨ b^{82, 8}_2 c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ p_574 ∨ -b^{82, 8}_1 c b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ p_574 ∨ b^{82, 8}_0 c in DIMACS: 18662 18663 18664 574 18665 0 18662 18663 18664 574 -18666 0 18662 18663 18664 574 18667 0 c -1-1 --> -2 c ( b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ b^{82, 7}_0 ∧ -p_574) -> ( b^{82, 8}_2 ∧ b^{82, 8}_1 ∧ -b^{82, 8}_0) c in CNF: c -b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ p_574 ∨ b^{82, 8}_2 c -b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ p_574 ∨ b^{82, 8}_1 c -b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ p_574 ∨ -b^{82, 8}_0 c in DIMACS: -18662 18663 -18664 574 18665 0 -18662 18663 -18664 574 18666 0 -18662 18663 -18664 574 -18667 0 c -2-1 --> break c ( b^{82, 7}_2 ∧ b^{82, 7}_1 ∧ -b^{82, 7}_0 ∧ -p_574) -> break c in CNF: c -b^{82, 7}_2 ∨ -b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ p_574 ∨ break c in DIMACS: -18662 -18663 18664 574 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 7}_2 ∧ -b^{82, 7}_1 ∧ -b^{82, 7}_0 ∧ true) c in CNF: c -b^{82, 7}_2 ∨ b^{82, 7}_1 ∨ b^{82, 7}_0 ∨ false c in DIMACS: -18662 18663 18664 0 c 3 does not represent an automaton state. c -(-b^{82, 7}_2 ∧ b^{82, 7}_1 ∧ b^{82, 7}_0 ∧ true) c in CNF: c b^{82, 7}_2 ∨ -b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ false c in DIMACS: 18662 -18663 -18664 0 c -3 does not represent an automaton state. c -( b^{82, 7}_2 ∧ b^{82, 7}_1 ∧ b^{82, 7}_0 ∧ true) c in CNF: c -b^{82, 7}_2 ∨ -b^{82, 7}_1 ∨ -b^{82, 7}_0 ∨ false c in DIMACS: -18662 -18663 -18664 0 c i = 8 c -2+1 --> -1 c ( b^{82, 8}_2 ∧ b^{82, 8}_1 ∧ -b^{82, 8}_0 ∧ p_656) -> ( b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ b^{82, 9}_0) c in CNF: c -b^{82, 8}_2 ∨ -b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ -p_656 ∨ b^{82, 9}_2 c -b^{82, 8}_2 ∨ -b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ -p_656 ∨ -b^{82, 9}_1 c -b^{82, 8}_2 ∨ -b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ -p_656 ∨ b^{82, 9}_0 c in DIMACS: -18665 -18666 18667 -656 18668 0 -18665 -18666 18667 -656 -18669 0 -18665 -18666 18667 -656 18670 0 c -1+1 --> 0 c ( b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ b^{82, 8}_0 ∧ p_656) -> (-b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ -b^{82, 9}_0) c in CNF: c -b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ -p_656 ∨ -b^{82, 9}_2 c -b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ -p_656 ∨ -b^{82, 9}_1 c -b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ -p_656 ∨ -b^{82, 9}_0 c in DIMACS: -18665 18666 -18667 -656 -18668 0 -18665 18666 -18667 -656 -18669 0 -18665 18666 -18667 -656 -18670 0 c 0+1 --> 1 c (-b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ -b^{82, 8}_0 ∧ p_656) -> (-b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ b^{82, 9}_0) c in CNF: c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ -p_656 ∨ -b^{82, 9}_2 c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ -p_656 ∨ -b^{82, 9}_1 c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ -p_656 ∨ b^{82, 9}_0 c in DIMACS: 18665 18666 18667 -656 -18668 0 18665 18666 18667 -656 -18669 0 18665 18666 18667 -656 18670 0 c 1+1 --> 2 c (-b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ b^{82, 8}_0 ∧ p_656) -> (-b^{82, 9}_2 ∧ b^{82, 9}_1 ∧ -b^{82, 9}_0) c in CNF: c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ -p_656 ∨ -b^{82, 9}_2 c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ -p_656 ∨ b^{82, 9}_1 c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ -p_656 ∨ -b^{82, 9}_0 c in DIMACS: 18665 18666 -18667 -656 -18668 0 18665 18666 -18667 -656 18669 0 18665 18666 -18667 -656 -18670 0 c 2+1 --> break c (-b^{82, 8}_2 ∧ b^{82, 8}_1 ∧ -b^{82, 8}_0 ∧ p_656) -> break c in CNF: c b^{82, 8}_2 ∨ -b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ -p_656 ∨ break c in DIMACS: 18665 -18666 18667 -656 1162 0 c 2-1 --> 1 c (-b^{82, 8}_2 ∧ b^{82, 8}_1 ∧ -b^{82, 8}_0 ∧ -p_656) -> (-b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ b^{82, 9}_0) c in CNF: c b^{82, 8}_2 ∨ -b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ p_656 ∨ -b^{82, 9}_2 c b^{82, 8}_2 ∨ -b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ p_656 ∨ -b^{82, 9}_1 c b^{82, 8}_2 ∨ -b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ p_656 ∨ b^{82, 9}_0 c in DIMACS: 18665 -18666 18667 656 -18668 0 18665 -18666 18667 656 -18669 0 18665 -18666 18667 656 18670 0 c 1-1 --> 0 c (-b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ b^{82, 8}_0 ∧ -p_656) -> (-b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ -b^{82, 9}_0) c in CNF: c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ p_656 ∨ -b^{82, 9}_2 c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ p_656 ∨ -b^{82, 9}_1 c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ p_656 ∨ -b^{82, 9}_0 c in DIMACS: 18665 18666 -18667 656 -18668 0 18665 18666 -18667 656 -18669 0 18665 18666 -18667 656 -18670 0 c 0-1 --> -1 c (-b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ -b^{82, 8}_0 ∧ -p_656) -> ( b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ b^{82, 9}_0) c in CNF: c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ p_656 ∨ b^{82, 9}_2 c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ p_656 ∨ -b^{82, 9}_1 c b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ p_656 ∨ b^{82, 9}_0 c in DIMACS: 18665 18666 18667 656 18668 0 18665 18666 18667 656 -18669 0 18665 18666 18667 656 18670 0 c -1-1 --> -2 c ( b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ b^{82, 8}_0 ∧ -p_656) -> ( b^{82, 9}_2 ∧ b^{82, 9}_1 ∧ -b^{82, 9}_0) c in CNF: c -b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ p_656 ∨ b^{82, 9}_2 c -b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ p_656 ∨ b^{82, 9}_1 c -b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ p_656 ∨ -b^{82, 9}_0 c in DIMACS: -18665 18666 -18667 656 18668 0 -18665 18666 -18667 656 18669 0 -18665 18666 -18667 656 -18670 0 c -2-1 --> break c ( b^{82, 8}_2 ∧ b^{82, 8}_1 ∧ -b^{82, 8}_0 ∧ -p_656) -> break c in CNF: c -b^{82, 8}_2 ∨ -b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ p_656 ∨ break c in DIMACS: -18665 -18666 18667 656 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 8}_2 ∧ -b^{82, 8}_1 ∧ -b^{82, 8}_0 ∧ true) c in CNF: c -b^{82, 8}_2 ∨ b^{82, 8}_1 ∨ b^{82, 8}_0 ∨ false c in DIMACS: -18665 18666 18667 0 c 3 does not represent an automaton state. c -(-b^{82, 8}_2 ∧ b^{82, 8}_1 ∧ b^{82, 8}_0 ∧ true) c in CNF: c b^{82, 8}_2 ∨ -b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ false c in DIMACS: 18665 -18666 -18667 0 c -3 does not represent an automaton state. c -( b^{82, 8}_2 ∧ b^{82, 8}_1 ∧ b^{82, 8}_0 ∧ true) c in CNF: c -b^{82, 8}_2 ∨ -b^{82, 8}_1 ∨ -b^{82, 8}_0 ∨ false c in DIMACS: -18665 -18666 -18667 0 c i = 9 c -2+1 --> -1 c ( b^{82, 9}_2 ∧ b^{82, 9}_1 ∧ -b^{82, 9}_0 ∧ p_738) -> ( b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ b^{82, 10}_0) c in CNF: c -b^{82, 9}_2 ∨ -b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ -p_738 ∨ b^{82, 10}_2 c -b^{82, 9}_2 ∨ -b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ -p_738 ∨ -b^{82, 10}_1 c -b^{82, 9}_2 ∨ -b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ -p_738 ∨ b^{82, 10}_0 c in DIMACS: -18668 -18669 18670 -738 18671 0 -18668 -18669 18670 -738 -18672 0 -18668 -18669 18670 -738 18673 0 c -1+1 --> 0 c ( b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ b^{82, 9}_0 ∧ p_738) -> (-b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ -b^{82, 10}_0) c in CNF: c -b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ -p_738 ∨ -b^{82, 10}_2 c -b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ -p_738 ∨ -b^{82, 10}_1 c -b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ -p_738 ∨ -b^{82, 10}_0 c in DIMACS: -18668 18669 -18670 -738 -18671 0 -18668 18669 -18670 -738 -18672 0 -18668 18669 -18670 -738 -18673 0 c 0+1 --> 1 c (-b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ -b^{82, 9}_0 ∧ p_738) -> (-b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ b^{82, 10}_0) c in CNF: c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ -p_738 ∨ -b^{82, 10}_2 c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ -p_738 ∨ -b^{82, 10}_1 c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ -p_738 ∨ b^{82, 10}_0 c in DIMACS: 18668 18669 18670 -738 -18671 0 18668 18669 18670 -738 -18672 0 18668 18669 18670 -738 18673 0 c 1+1 --> 2 c (-b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ b^{82, 9}_0 ∧ p_738) -> (-b^{82, 10}_2 ∧ b^{82, 10}_1 ∧ -b^{82, 10}_0) c in CNF: c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ -p_738 ∨ -b^{82, 10}_2 c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ -p_738 ∨ b^{82, 10}_1 c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ -p_738 ∨ -b^{82, 10}_0 c in DIMACS: 18668 18669 -18670 -738 -18671 0 18668 18669 -18670 -738 18672 0 18668 18669 -18670 -738 -18673 0 c 2+1 --> break c (-b^{82, 9}_2 ∧ b^{82, 9}_1 ∧ -b^{82, 9}_0 ∧ p_738) -> break c in CNF: c b^{82, 9}_2 ∨ -b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ -p_738 ∨ break c in DIMACS: 18668 -18669 18670 -738 1162 0 c 2-1 --> 1 c (-b^{82, 9}_2 ∧ b^{82, 9}_1 ∧ -b^{82, 9}_0 ∧ -p_738) -> (-b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ b^{82, 10}_0) c in CNF: c b^{82, 9}_2 ∨ -b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ p_738 ∨ -b^{82, 10}_2 c b^{82, 9}_2 ∨ -b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ p_738 ∨ -b^{82, 10}_1 c b^{82, 9}_2 ∨ -b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ p_738 ∨ b^{82, 10}_0 c in DIMACS: 18668 -18669 18670 738 -18671 0 18668 -18669 18670 738 -18672 0 18668 -18669 18670 738 18673 0 c 1-1 --> 0 c (-b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ b^{82, 9}_0 ∧ -p_738) -> (-b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ -b^{82, 10}_0) c in CNF: c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ p_738 ∨ -b^{82, 10}_2 c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ p_738 ∨ -b^{82, 10}_1 c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ p_738 ∨ -b^{82, 10}_0 c in DIMACS: 18668 18669 -18670 738 -18671 0 18668 18669 -18670 738 -18672 0 18668 18669 -18670 738 -18673 0 c 0-1 --> -1 c (-b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ -b^{82, 9}_0 ∧ -p_738) -> ( b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ b^{82, 10}_0) c in CNF: c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ p_738 ∨ b^{82, 10}_2 c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ p_738 ∨ -b^{82, 10}_1 c b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ p_738 ∨ b^{82, 10}_0 c in DIMACS: 18668 18669 18670 738 18671 0 18668 18669 18670 738 -18672 0 18668 18669 18670 738 18673 0 c -1-1 --> -2 c ( b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ b^{82, 9}_0 ∧ -p_738) -> ( b^{82, 10}_2 ∧ b^{82, 10}_1 ∧ -b^{82, 10}_0) c in CNF: c -b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ p_738 ∨ b^{82, 10}_2 c -b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ p_738 ∨ b^{82, 10}_1 c -b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ p_738 ∨ -b^{82, 10}_0 c in DIMACS: -18668 18669 -18670 738 18671 0 -18668 18669 -18670 738 18672 0 -18668 18669 -18670 738 -18673 0 c -2-1 --> break c ( b^{82, 9}_2 ∧ b^{82, 9}_1 ∧ -b^{82, 9}_0 ∧ -p_738) -> break c in CNF: c -b^{82, 9}_2 ∨ -b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ p_738 ∨ break c in DIMACS: -18668 -18669 18670 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 9}_2 ∧ -b^{82, 9}_1 ∧ -b^{82, 9}_0 ∧ true) c in CNF: c -b^{82, 9}_2 ∨ b^{82, 9}_1 ∨ b^{82, 9}_0 ∨ false c in DIMACS: -18668 18669 18670 0 c 3 does not represent an automaton state. c -(-b^{82, 9}_2 ∧ b^{82, 9}_1 ∧ b^{82, 9}_0 ∧ true) c in CNF: c b^{82, 9}_2 ∨ -b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ false c in DIMACS: 18668 -18669 -18670 0 c -3 does not represent an automaton state. c -( b^{82, 9}_2 ∧ b^{82, 9}_1 ∧ b^{82, 9}_0 ∧ true) c in CNF: c -b^{82, 9}_2 ∨ -b^{82, 9}_1 ∨ -b^{82, 9}_0 ∨ false c in DIMACS: -18668 -18669 -18670 0 c i = 10 c -2+1 --> -1 c ( b^{82, 10}_2 ∧ b^{82, 10}_1 ∧ -b^{82, 10}_0 ∧ p_820) -> ( b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ b^{82, 11}_0) c in CNF: c -b^{82, 10}_2 ∨ -b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ -p_820 ∨ b^{82, 11}_2 c -b^{82, 10}_2 ∨ -b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ -p_820 ∨ -b^{82, 11}_1 c -b^{82, 10}_2 ∨ -b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ -p_820 ∨ b^{82, 11}_0 c in DIMACS: -18671 -18672 18673 -820 18674 0 -18671 -18672 18673 -820 -18675 0 -18671 -18672 18673 -820 18676 0 c -1+1 --> 0 c ( b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ b^{82, 10}_0 ∧ p_820) -> (-b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ -b^{82, 11}_0) c in CNF: c -b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ -p_820 ∨ -b^{82, 11}_2 c -b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ -p_820 ∨ -b^{82, 11}_1 c -b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ -p_820 ∨ -b^{82, 11}_0 c in DIMACS: -18671 18672 -18673 -820 -18674 0 -18671 18672 -18673 -820 -18675 0 -18671 18672 -18673 -820 -18676 0 c 0+1 --> 1 c (-b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ -b^{82, 10}_0 ∧ p_820) -> (-b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ b^{82, 11}_0) c in CNF: c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ -p_820 ∨ -b^{82, 11}_2 c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ -p_820 ∨ -b^{82, 11}_1 c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ -p_820 ∨ b^{82, 11}_0 c in DIMACS: 18671 18672 18673 -820 -18674 0 18671 18672 18673 -820 -18675 0 18671 18672 18673 -820 18676 0 c 1+1 --> 2 c (-b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ b^{82, 10}_0 ∧ p_820) -> (-b^{82, 11}_2 ∧ b^{82, 11}_1 ∧ -b^{82, 11}_0) c in CNF: c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ -p_820 ∨ -b^{82, 11}_2 c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ -p_820 ∨ b^{82, 11}_1 c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ -p_820 ∨ -b^{82, 11}_0 c in DIMACS: 18671 18672 -18673 -820 -18674 0 18671 18672 -18673 -820 18675 0 18671 18672 -18673 -820 -18676 0 c 2+1 --> break c (-b^{82, 10}_2 ∧ b^{82, 10}_1 ∧ -b^{82, 10}_0 ∧ p_820) -> break c in CNF: c b^{82, 10}_2 ∨ -b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ -p_820 ∨ break c in DIMACS: 18671 -18672 18673 -820 1162 0 c 2-1 --> 1 c (-b^{82, 10}_2 ∧ b^{82, 10}_1 ∧ -b^{82, 10}_0 ∧ -p_820) -> (-b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ b^{82, 11}_0) c in CNF: c b^{82, 10}_2 ∨ -b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ p_820 ∨ -b^{82, 11}_2 c b^{82, 10}_2 ∨ -b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ p_820 ∨ -b^{82, 11}_1 c b^{82, 10}_2 ∨ -b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ p_820 ∨ b^{82, 11}_0 c in DIMACS: 18671 -18672 18673 820 -18674 0 18671 -18672 18673 820 -18675 0 18671 -18672 18673 820 18676 0 c 1-1 --> 0 c (-b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ b^{82, 10}_0 ∧ -p_820) -> (-b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ -b^{82, 11}_0) c in CNF: c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ p_820 ∨ -b^{82, 11}_2 c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ p_820 ∨ -b^{82, 11}_1 c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ p_820 ∨ -b^{82, 11}_0 c in DIMACS: 18671 18672 -18673 820 -18674 0 18671 18672 -18673 820 -18675 0 18671 18672 -18673 820 -18676 0 c 0-1 --> -1 c (-b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ -b^{82, 10}_0 ∧ -p_820) -> ( b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ b^{82, 11}_0) c in CNF: c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ p_820 ∨ b^{82, 11}_2 c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ p_820 ∨ -b^{82, 11}_1 c b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ p_820 ∨ b^{82, 11}_0 c in DIMACS: 18671 18672 18673 820 18674 0 18671 18672 18673 820 -18675 0 18671 18672 18673 820 18676 0 c -1-1 --> -2 c ( b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ b^{82, 10}_0 ∧ -p_820) -> ( b^{82, 11}_2 ∧ b^{82, 11}_1 ∧ -b^{82, 11}_0) c in CNF: c -b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ p_820 ∨ b^{82, 11}_2 c -b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ p_820 ∨ b^{82, 11}_1 c -b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ p_820 ∨ -b^{82, 11}_0 c in DIMACS: -18671 18672 -18673 820 18674 0 -18671 18672 -18673 820 18675 0 -18671 18672 -18673 820 -18676 0 c -2-1 --> break c ( b^{82, 10}_2 ∧ b^{82, 10}_1 ∧ -b^{82, 10}_0 ∧ -p_820) -> break c in CNF: c -b^{82, 10}_2 ∨ -b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ p_820 ∨ break c in DIMACS: -18671 -18672 18673 820 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 10}_2 ∧ -b^{82, 10}_1 ∧ -b^{82, 10}_0 ∧ true) c in CNF: c -b^{82, 10}_2 ∨ b^{82, 10}_1 ∨ b^{82, 10}_0 ∨ false c in DIMACS: -18671 18672 18673 0 c 3 does not represent an automaton state. c -(-b^{82, 10}_2 ∧ b^{82, 10}_1 ∧ b^{82, 10}_0 ∧ true) c in CNF: c b^{82, 10}_2 ∨ -b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ false c in DIMACS: 18671 -18672 -18673 0 c -3 does not represent an automaton state. c -( b^{82, 10}_2 ∧ b^{82, 10}_1 ∧ b^{82, 10}_0 ∧ true) c in CNF: c -b^{82, 10}_2 ∨ -b^{82, 10}_1 ∨ -b^{82, 10}_0 ∨ false c in DIMACS: -18671 -18672 -18673 0 c i = 11 c -2+1 --> -1 c ( b^{82, 11}_2 ∧ b^{82, 11}_1 ∧ -b^{82, 11}_0 ∧ p_902) -> ( b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ b^{82, 12}_0) c in CNF: c -b^{82, 11}_2 ∨ -b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ -p_902 ∨ b^{82, 12}_2 c -b^{82, 11}_2 ∨ -b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ -p_902 ∨ -b^{82, 12}_1 c -b^{82, 11}_2 ∨ -b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ -p_902 ∨ b^{82, 12}_0 c in DIMACS: -18674 -18675 18676 -902 18677 0 -18674 -18675 18676 -902 -18678 0 -18674 -18675 18676 -902 18679 0 c -1+1 --> 0 c ( b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ b^{82, 11}_0 ∧ p_902) -> (-b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ -b^{82, 12}_0) c in CNF: c -b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ -p_902 ∨ -b^{82, 12}_2 c -b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ -p_902 ∨ -b^{82, 12}_1 c -b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ -p_902 ∨ -b^{82, 12}_0 c in DIMACS: -18674 18675 -18676 -902 -18677 0 -18674 18675 -18676 -902 -18678 0 -18674 18675 -18676 -902 -18679 0 c 0+1 --> 1 c (-b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ -b^{82, 11}_0 ∧ p_902) -> (-b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ b^{82, 12}_0) c in CNF: c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ -p_902 ∨ -b^{82, 12}_2 c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ -p_902 ∨ -b^{82, 12}_1 c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ -p_902 ∨ b^{82, 12}_0 c in DIMACS: 18674 18675 18676 -902 -18677 0 18674 18675 18676 -902 -18678 0 18674 18675 18676 -902 18679 0 c 1+1 --> 2 c (-b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ b^{82, 11}_0 ∧ p_902) -> (-b^{82, 12}_2 ∧ b^{82, 12}_1 ∧ -b^{82, 12}_0) c in CNF: c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ -p_902 ∨ -b^{82, 12}_2 c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ -p_902 ∨ b^{82, 12}_1 c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ -p_902 ∨ -b^{82, 12}_0 c in DIMACS: 18674 18675 -18676 -902 -18677 0 18674 18675 -18676 -902 18678 0 18674 18675 -18676 -902 -18679 0 c 2+1 --> break c (-b^{82, 11}_2 ∧ b^{82, 11}_1 ∧ -b^{82, 11}_0 ∧ p_902) -> break c in CNF: c b^{82, 11}_2 ∨ -b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ -p_902 ∨ break c in DIMACS: 18674 -18675 18676 -902 1162 0 c 2-1 --> 1 c (-b^{82, 11}_2 ∧ b^{82, 11}_1 ∧ -b^{82, 11}_0 ∧ -p_902) -> (-b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ b^{82, 12}_0) c in CNF: c b^{82, 11}_2 ∨ -b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ p_902 ∨ -b^{82, 12}_2 c b^{82, 11}_2 ∨ -b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ p_902 ∨ -b^{82, 12}_1 c b^{82, 11}_2 ∨ -b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ p_902 ∨ b^{82, 12}_0 c in DIMACS: 18674 -18675 18676 902 -18677 0 18674 -18675 18676 902 -18678 0 18674 -18675 18676 902 18679 0 c 1-1 --> 0 c (-b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ b^{82, 11}_0 ∧ -p_902) -> (-b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ -b^{82, 12}_0) c in CNF: c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ p_902 ∨ -b^{82, 12}_2 c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ p_902 ∨ -b^{82, 12}_1 c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ p_902 ∨ -b^{82, 12}_0 c in DIMACS: 18674 18675 -18676 902 -18677 0 18674 18675 -18676 902 -18678 0 18674 18675 -18676 902 -18679 0 c 0-1 --> -1 c (-b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ -b^{82, 11}_0 ∧ -p_902) -> ( b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ b^{82, 12}_0) c in CNF: c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ p_902 ∨ b^{82, 12}_2 c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ p_902 ∨ -b^{82, 12}_1 c b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ p_902 ∨ b^{82, 12}_0 c in DIMACS: 18674 18675 18676 902 18677 0 18674 18675 18676 902 -18678 0 18674 18675 18676 902 18679 0 c -1-1 --> -2 c ( b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ b^{82, 11}_0 ∧ -p_902) -> ( b^{82, 12}_2 ∧ b^{82, 12}_1 ∧ -b^{82, 12}_0) c in CNF: c -b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ p_902 ∨ b^{82, 12}_2 c -b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ p_902 ∨ b^{82, 12}_1 c -b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ p_902 ∨ -b^{82, 12}_0 c in DIMACS: -18674 18675 -18676 902 18677 0 -18674 18675 -18676 902 18678 0 -18674 18675 -18676 902 -18679 0 c -2-1 --> break c ( b^{82, 11}_2 ∧ b^{82, 11}_1 ∧ -b^{82, 11}_0 ∧ -p_902) -> break c in CNF: c -b^{82, 11}_2 ∨ -b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ p_902 ∨ break c in DIMACS: -18674 -18675 18676 902 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 11}_2 ∧ -b^{82, 11}_1 ∧ -b^{82, 11}_0 ∧ true) c in CNF: c -b^{82, 11}_2 ∨ b^{82, 11}_1 ∨ b^{82, 11}_0 ∨ false c in DIMACS: -18674 18675 18676 0 c 3 does not represent an automaton state. c -(-b^{82, 11}_2 ∧ b^{82, 11}_1 ∧ b^{82, 11}_0 ∧ true) c in CNF: c b^{82, 11}_2 ∨ -b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ false c in DIMACS: 18674 -18675 -18676 0 c -3 does not represent an automaton state. c -( b^{82, 11}_2 ∧ b^{82, 11}_1 ∧ b^{82, 11}_0 ∧ true) c in CNF: c -b^{82, 11}_2 ∨ -b^{82, 11}_1 ∨ -b^{82, 11}_0 ∨ false c in DIMACS: -18674 -18675 -18676 0 c i = 12 c -2+1 --> -1 c ( b^{82, 12}_2 ∧ b^{82, 12}_1 ∧ -b^{82, 12}_0 ∧ p_984) -> ( b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ b^{82, 13}_0) c in CNF: c -b^{82, 12}_2 ∨ -b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ -p_984 ∨ b^{82, 13}_2 c -b^{82, 12}_2 ∨ -b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ -p_984 ∨ -b^{82, 13}_1 c -b^{82, 12}_2 ∨ -b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ -p_984 ∨ b^{82, 13}_0 c in DIMACS: -18677 -18678 18679 -984 18680 0 -18677 -18678 18679 -984 -18681 0 -18677 -18678 18679 -984 18682 0 c -1+1 --> 0 c ( b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ b^{82, 12}_0 ∧ p_984) -> (-b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ -b^{82, 13}_0) c in CNF: c -b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ -p_984 ∨ -b^{82, 13}_2 c -b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ -p_984 ∨ -b^{82, 13}_1 c -b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ -p_984 ∨ -b^{82, 13}_0 c in DIMACS: -18677 18678 -18679 -984 -18680 0 -18677 18678 -18679 -984 -18681 0 -18677 18678 -18679 -984 -18682 0 c 0+1 --> 1 c (-b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ -b^{82, 12}_0 ∧ p_984) -> (-b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ b^{82, 13}_0) c in CNF: c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ -p_984 ∨ -b^{82, 13}_2 c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ -p_984 ∨ -b^{82, 13}_1 c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ -p_984 ∨ b^{82, 13}_0 c in DIMACS: 18677 18678 18679 -984 -18680 0 18677 18678 18679 -984 -18681 0 18677 18678 18679 -984 18682 0 c 1+1 --> 2 c (-b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ b^{82, 12}_0 ∧ p_984) -> (-b^{82, 13}_2 ∧ b^{82, 13}_1 ∧ -b^{82, 13}_0) c in CNF: c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ -p_984 ∨ -b^{82, 13}_2 c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ -p_984 ∨ b^{82, 13}_1 c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ -p_984 ∨ -b^{82, 13}_0 c in DIMACS: 18677 18678 -18679 -984 -18680 0 18677 18678 -18679 -984 18681 0 18677 18678 -18679 -984 -18682 0 c 2+1 --> break c (-b^{82, 12}_2 ∧ b^{82, 12}_1 ∧ -b^{82, 12}_0 ∧ p_984) -> break c in CNF: c b^{82, 12}_2 ∨ -b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ -p_984 ∨ break c in DIMACS: 18677 -18678 18679 -984 1162 0 c 2-1 --> 1 c (-b^{82, 12}_2 ∧ b^{82, 12}_1 ∧ -b^{82, 12}_0 ∧ -p_984) -> (-b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ b^{82, 13}_0) c in CNF: c b^{82, 12}_2 ∨ -b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ p_984 ∨ -b^{82, 13}_2 c b^{82, 12}_2 ∨ -b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ p_984 ∨ -b^{82, 13}_1 c b^{82, 12}_2 ∨ -b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ p_984 ∨ b^{82, 13}_0 c in DIMACS: 18677 -18678 18679 984 -18680 0 18677 -18678 18679 984 -18681 0 18677 -18678 18679 984 18682 0 c 1-1 --> 0 c (-b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ b^{82, 12}_0 ∧ -p_984) -> (-b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ -b^{82, 13}_0) c in CNF: c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ p_984 ∨ -b^{82, 13}_2 c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ p_984 ∨ -b^{82, 13}_1 c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ p_984 ∨ -b^{82, 13}_0 c in DIMACS: 18677 18678 -18679 984 -18680 0 18677 18678 -18679 984 -18681 0 18677 18678 -18679 984 -18682 0 c 0-1 --> -1 c (-b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ -b^{82, 12}_0 ∧ -p_984) -> ( b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ b^{82, 13}_0) c in CNF: c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ p_984 ∨ b^{82, 13}_2 c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ p_984 ∨ -b^{82, 13}_1 c b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ p_984 ∨ b^{82, 13}_0 c in DIMACS: 18677 18678 18679 984 18680 0 18677 18678 18679 984 -18681 0 18677 18678 18679 984 18682 0 c -1-1 --> -2 c ( b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ b^{82, 12}_0 ∧ -p_984) -> ( b^{82, 13}_2 ∧ b^{82, 13}_1 ∧ -b^{82, 13}_0) c in CNF: c -b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ p_984 ∨ b^{82, 13}_2 c -b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ p_984 ∨ b^{82, 13}_1 c -b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ p_984 ∨ -b^{82, 13}_0 c in DIMACS: -18677 18678 -18679 984 18680 0 -18677 18678 -18679 984 18681 0 -18677 18678 -18679 984 -18682 0 c -2-1 --> break c ( b^{82, 12}_2 ∧ b^{82, 12}_1 ∧ -b^{82, 12}_0 ∧ -p_984) -> break c in CNF: c -b^{82, 12}_2 ∨ -b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ p_984 ∨ break c in DIMACS: -18677 -18678 18679 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 12}_2 ∧ -b^{82, 12}_1 ∧ -b^{82, 12}_0 ∧ true) c in CNF: c -b^{82, 12}_2 ∨ b^{82, 12}_1 ∨ b^{82, 12}_0 ∨ false c in DIMACS: -18677 18678 18679 0 c 3 does not represent an automaton state. c -(-b^{82, 12}_2 ∧ b^{82, 12}_1 ∧ b^{82, 12}_0 ∧ true) c in CNF: c b^{82, 12}_2 ∨ -b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ false c in DIMACS: 18677 -18678 -18679 0 c -3 does not represent an automaton state. c -( b^{82, 12}_2 ∧ b^{82, 12}_1 ∧ b^{82, 12}_0 ∧ true) c in CNF: c -b^{82, 12}_2 ∨ -b^{82, 12}_1 ∨ -b^{82, 12}_0 ∨ false c in DIMACS: -18677 -18678 -18679 0 c i = 13 c -2+1 --> -1 c ( b^{82, 13}_2 ∧ b^{82, 13}_1 ∧ -b^{82, 13}_0 ∧ p_1066) -> ( b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ b^{82, 14}_0) c in CNF: c -b^{82, 13}_2 ∨ -b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ -p_1066 ∨ b^{82, 14}_2 c -b^{82, 13}_2 ∨ -b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ -p_1066 ∨ -b^{82, 14}_1 c -b^{82, 13}_2 ∨ -b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ -p_1066 ∨ b^{82, 14}_0 c in DIMACS: -18680 -18681 18682 -1066 18683 0 -18680 -18681 18682 -1066 -18684 0 -18680 -18681 18682 -1066 18685 0 c -1+1 --> 0 c ( b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ b^{82, 13}_0 ∧ p_1066) -> (-b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ -b^{82, 14}_0) c in CNF: c -b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ -p_1066 ∨ -b^{82, 14}_2 c -b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ -p_1066 ∨ -b^{82, 14}_1 c -b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ -p_1066 ∨ -b^{82, 14}_0 c in DIMACS: -18680 18681 -18682 -1066 -18683 0 -18680 18681 -18682 -1066 -18684 0 -18680 18681 -18682 -1066 -18685 0 c 0+1 --> 1 c (-b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ -b^{82, 13}_0 ∧ p_1066) -> (-b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ b^{82, 14}_0) c in CNF: c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ -p_1066 ∨ -b^{82, 14}_2 c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ -p_1066 ∨ -b^{82, 14}_1 c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ -p_1066 ∨ b^{82, 14}_0 c in DIMACS: 18680 18681 18682 -1066 -18683 0 18680 18681 18682 -1066 -18684 0 18680 18681 18682 -1066 18685 0 c 1+1 --> 2 c (-b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ b^{82, 13}_0 ∧ p_1066) -> (-b^{82, 14}_2 ∧ b^{82, 14}_1 ∧ -b^{82, 14}_0) c in CNF: c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ -p_1066 ∨ -b^{82, 14}_2 c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ -p_1066 ∨ b^{82, 14}_1 c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ -p_1066 ∨ -b^{82, 14}_0 c in DIMACS: 18680 18681 -18682 -1066 -18683 0 18680 18681 -18682 -1066 18684 0 18680 18681 -18682 -1066 -18685 0 c 2+1 --> break c (-b^{82, 13}_2 ∧ b^{82, 13}_1 ∧ -b^{82, 13}_0 ∧ p_1066) -> break c in CNF: c b^{82, 13}_2 ∨ -b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ -p_1066 ∨ break c in DIMACS: 18680 -18681 18682 -1066 1162 0 c 2-1 --> 1 c (-b^{82, 13}_2 ∧ b^{82, 13}_1 ∧ -b^{82, 13}_0 ∧ -p_1066) -> (-b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ b^{82, 14}_0) c in CNF: c b^{82, 13}_2 ∨ -b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ p_1066 ∨ -b^{82, 14}_2 c b^{82, 13}_2 ∨ -b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ p_1066 ∨ -b^{82, 14}_1 c b^{82, 13}_2 ∨ -b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ p_1066 ∨ b^{82, 14}_0 c in DIMACS: 18680 -18681 18682 1066 -18683 0 18680 -18681 18682 1066 -18684 0 18680 -18681 18682 1066 18685 0 c 1-1 --> 0 c (-b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ b^{82, 13}_0 ∧ -p_1066) -> (-b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ -b^{82, 14}_0) c in CNF: c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ p_1066 ∨ -b^{82, 14}_2 c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ p_1066 ∨ -b^{82, 14}_1 c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ p_1066 ∨ -b^{82, 14}_0 c in DIMACS: 18680 18681 -18682 1066 -18683 0 18680 18681 -18682 1066 -18684 0 18680 18681 -18682 1066 -18685 0 c 0-1 --> -1 c (-b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ -b^{82, 13}_0 ∧ -p_1066) -> ( b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ b^{82, 14}_0) c in CNF: c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ p_1066 ∨ b^{82, 14}_2 c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ p_1066 ∨ -b^{82, 14}_1 c b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ p_1066 ∨ b^{82, 14}_0 c in DIMACS: 18680 18681 18682 1066 18683 0 18680 18681 18682 1066 -18684 0 18680 18681 18682 1066 18685 0 c -1-1 --> -2 c ( b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ b^{82, 13}_0 ∧ -p_1066) -> ( b^{82, 14}_2 ∧ b^{82, 14}_1 ∧ -b^{82, 14}_0) c in CNF: c -b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ p_1066 ∨ b^{82, 14}_2 c -b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ p_1066 ∨ b^{82, 14}_1 c -b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ p_1066 ∨ -b^{82, 14}_0 c in DIMACS: -18680 18681 -18682 1066 18683 0 -18680 18681 -18682 1066 18684 0 -18680 18681 -18682 1066 -18685 0 c -2-1 --> break c ( b^{82, 13}_2 ∧ b^{82, 13}_1 ∧ -b^{82, 13}_0 ∧ -p_1066) -> break c in CNF: c -b^{82, 13}_2 ∨ -b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ p_1066 ∨ break c in DIMACS: -18680 -18681 18682 1066 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 13}_2 ∧ -b^{82, 13}_1 ∧ -b^{82, 13}_0 ∧ true) c in CNF: c -b^{82, 13}_2 ∨ b^{82, 13}_1 ∨ b^{82, 13}_0 ∨ false c in DIMACS: -18680 18681 18682 0 c 3 does not represent an automaton state. c -(-b^{82, 13}_2 ∧ b^{82, 13}_1 ∧ b^{82, 13}_0 ∧ true) c in CNF: c b^{82, 13}_2 ∨ -b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ false c in DIMACS: 18680 -18681 -18682 0 c -3 does not represent an automaton state. c -( b^{82, 13}_2 ∧ b^{82, 13}_1 ∧ b^{82, 13}_0 ∧ true) c in CNF: c -b^{82, 13}_2 ∨ -b^{82, 13}_1 ∨ -b^{82, 13}_0 ∨ false c in DIMACS: -18680 -18681 -18682 0 c i = 14 c -2+1 --> -1 c ( b^{82, 14}_2 ∧ b^{82, 14}_1 ∧ -b^{82, 14}_0 ∧ p_1148) -> ( b^{82, 15}_2 ∧ -b^{82, 15}_1 ∧ b^{82, 15}_0) c in CNF: c -b^{82, 14}_2 ∨ -b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ -p_1148 ∨ b^{82, 15}_2 c -b^{82, 14}_2 ∨ -b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ -p_1148 ∨ -b^{82, 15}_1 c -b^{82, 14}_2 ∨ -b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ -p_1148 ∨ b^{82, 15}_0 c in DIMACS: -18683 -18684 18685 -1148 18686 0 -18683 -18684 18685 -1148 -18687 0 -18683 -18684 18685 -1148 18688 0 c -1+1 --> 0 c ( b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ b^{82, 14}_0 ∧ p_1148) -> (-b^{82, 15}_2 ∧ -b^{82, 15}_1 ∧ -b^{82, 15}_0) c in CNF: c -b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ -p_1148 ∨ -b^{82, 15}_2 c -b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ -p_1148 ∨ -b^{82, 15}_1 c -b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ -p_1148 ∨ -b^{82, 15}_0 c in DIMACS: -18683 18684 -18685 -1148 -18686 0 -18683 18684 -18685 -1148 -18687 0 -18683 18684 -18685 -1148 -18688 0 c 0+1 --> 1 c (-b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ -b^{82, 14}_0 ∧ p_1148) -> (-b^{82, 15}_2 ∧ -b^{82, 15}_1 ∧ b^{82, 15}_0) c in CNF: c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ -p_1148 ∨ -b^{82, 15}_2 c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ -p_1148 ∨ -b^{82, 15}_1 c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ -p_1148 ∨ b^{82, 15}_0 c in DIMACS: 18683 18684 18685 -1148 -18686 0 18683 18684 18685 -1148 -18687 0 18683 18684 18685 -1148 18688 0 c 1+1 --> 2 c (-b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ b^{82, 14}_0 ∧ p_1148) -> (-b^{82, 15}_2 ∧ b^{82, 15}_1 ∧ -b^{82, 15}_0) c in CNF: c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ -p_1148 ∨ -b^{82, 15}_2 c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ -p_1148 ∨ b^{82, 15}_1 c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ -p_1148 ∨ -b^{82, 15}_0 c in DIMACS: 18683 18684 -18685 -1148 -18686 0 18683 18684 -18685 -1148 18687 0 18683 18684 -18685 -1148 -18688 0 c 2+1 --> break c (-b^{82, 14}_2 ∧ b^{82, 14}_1 ∧ -b^{82, 14}_0 ∧ p_1148) -> break c in CNF: c b^{82, 14}_2 ∨ -b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ -p_1148 ∨ break c in DIMACS: 18683 -18684 18685 -1148 1162 0 c 2-1 --> 1 c (-b^{82, 14}_2 ∧ b^{82, 14}_1 ∧ -b^{82, 14}_0 ∧ -p_1148) -> (-b^{82, 15}_2 ∧ -b^{82, 15}_1 ∧ b^{82, 15}_0) c in CNF: c b^{82, 14}_2 ∨ -b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ p_1148 ∨ -b^{82, 15}_2 c b^{82, 14}_2 ∨ -b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ p_1148 ∨ -b^{82, 15}_1 c b^{82, 14}_2 ∨ -b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ p_1148 ∨ b^{82, 15}_0 c in DIMACS: 18683 -18684 18685 1148 -18686 0 18683 -18684 18685 1148 -18687 0 18683 -18684 18685 1148 18688 0 c 1-1 --> 0 c (-b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ b^{82, 14}_0 ∧ -p_1148) -> (-b^{82, 15}_2 ∧ -b^{82, 15}_1 ∧ -b^{82, 15}_0) c in CNF: c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ p_1148 ∨ -b^{82, 15}_2 c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ p_1148 ∨ -b^{82, 15}_1 c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ p_1148 ∨ -b^{82, 15}_0 c in DIMACS: 18683 18684 -18685 1148 -18686 0 18683 18684 -18685 1148 -18687 0 18683 18684 -18685 1148 -18688 0 c 0-1 --> -1 c (-b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ -b^{82, 14}_0 ∧ -p_1148) -> ( b^{82, 15}_2 ∧ -b^{82, 15}_1 ∧ b^{82, 15}_0) c in CNF: c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ p_1148 ∨ b^{82, 15}_2 c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ p_1148 ∨ -b^{82, 15}_1 c b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ p_1148 ∨ b^{82, 15}_0 c in DIMACS: 18683 18684 18685 1148 18686 0 18683 18684 18685 1148 -18687 0 18683 18684 18685 1148 18688 0 c -1-1 --> -2 c ( b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ b^{82, 14}_0 ∧ -p_1148) -> ( b^{82, 15}_2 ∧ b^{82, 15}_1 ∧ -b^{82, 15}_0) c in CNF: c -b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ p_1148 ∨ b^{82, 15}_2 c -b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ p_1148 ∨ b^{82, 15}_1 c -b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ p_1148 ∨ -b^{82, 15}_0 c in DIMACS: -18683 18684 -18685 1148 18686 0 -18683 18684 -18685 1148 18687 0 -18683 18684 -18685 1148 -18688 0 c -2-1 --> break c ( b^{82, 14}_2 ∧ b^{82, 14}_1 ∧ -b^{82, 14}_0 ∧ -p_1148) -> break c in CNF: c -b^{82, 14}_2 ∨ -b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ p_1148 ∨ break c in DIMACS: -18683 -18684 18685 1148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{82, 14}_2 ∧ -b^{82, 14}_1 ∧ -b^{82, 14}_0 ∧ true) c in CNF: c -b^{82, 14}_2 ∨ b^{82, 14}_1 ∨ b^{82, 14}_0 ∨ false c in DIMACS: -18683 18684 18685 0 c 3 does not represent an automaton state. c -(-b^{82, 14}_2 ∧ b^{82, 14}_1 ∧ b^{82, 14}_0 ∧ true) c in CNF: c b^{82, 14}_2 ∨ -b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ false c in DIMACS: 18683 -18684 -18685 0 c -3 does not represent an automaton state. c -( b^{82, 14}_2 ∧ b^{82, 14}_1 ∧ b^{82, 14}_0 ∧ true) c in CNF: c -b^{82, 14}_2 ∨ -b^{82, 14}_1 ∨ -b^{82, 14}_0 ∨ false c in DIMACS: -18683 -18684 -18685 0 c INIT for k = 83 c -b^{83, 1}_2 c -b^{83, 1}_1 c -b^{83, 1}_0 c in DIMACS: -18689 0 -18690 0 -18691 0 c Transitions for k = 83 c i = 1 c -2+1 --> -1 c ( b^{83, 1}_2 ∧ b^{83, 1}_1 ∧ -b^{83, 1}_0 ∧ p_83) -> ( b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ b^{83, 2}_0) c in CNF: c -b^{83, 1}_2 ∨ -b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ -p_83 ∨ b^{83, 2}_2 c -b^{83, 1}_2 ∨ -b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ -p_83 ∨ -b^{83, 2}_1 c -b^{83, 1}_2 ∨ -b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ -p_83 ∨ b^{83, 2}_0 c in DIMACS: -18689 -18690 18691 -83 18692 0 -18689 -18690 18691 -83 -18693 0 -18689 -18690 18691 -83 18694 0 c -1+1 --> 0 c ( b^{83, 1}_2 ∧ -b^{83, 1}_1 ∧ b^{83, 1}_0 ∧ p_83) -> (-b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ -b^{83, 2}_0) c in CNF: c -b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ -p_83 ∨ -b^{83, 2}_2 c -b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ -p_83 ∨ -b^{83, 2}_1 c -b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ -p_83 ∨ -b^{83, 2}_0 c in DIMACS: -18689 18690 -18691 -83 -18692 0 -18689 18690 -18691 -83 -18693 0 -18689 18690 -18691 -83 -18694 0 c 0+1 --> 1 c (-b^{83, 1}_2 ∧ -b^{83, 1}_1 ∧ -b^{83, 1}_0 ∧ p_83) -> (-b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ b^{83, 2}_0) c in CNF: c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ -p_83 ∨ -b^{83, 2}_2 c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ -p_83 ∨ -b^{83, 2}_1 c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ -p_83 ∨ b^{83, 2}_0 c in DIMACS: 18689 18690 18691 -83 -18692 0 18689 18690 18691 -83 -18693 0 18689 18690 18691 -83 18694 0 c 1+1 --> 2 c (-b^{83, 1}_2 ∧ -b^{83, 1}_1 ∧ b^{83, 1}_0 ∧ p_83) -> (-b^{83, 2}_2 ∧ b^{83, 2}_1 ∧ -b^{83, 2}_0) c in CNF: c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ -p_83 ∨ -b^{83, 2}_2 c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ -p_83 ∨ b^{83, 2}_1 c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ -p_83 ∨ -b^{83, 2}_0 c in DIMACS: 18689 18690 -18691 -83 -18692 0 18689 18690 -18691 -83 18693 0 18689 18690 -18691 -83 -18694 0 c 2+1 --> break c (-b^{83, 1}_2 ∧ b^{83, 1}_1 ∧ -b^{83, 1}_0 ∧ p_83) -> break c in CNF: c b^{83, 1}_2 ∨ -b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ -p_83 ∨ break c in DIMACS: 18689 -18690 18691 -83 1162 0 c 2-1 --> 1 c (-b^{83, 1}_2 ∧ b^{83, 1}_1 ∧ -b^{83, 1}_0 ∧ -p_83) -> (-b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ b^{83, 2}_0) c in CNF: c b^{83, 1}_2 ∨ -b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ p_83 ∨ -b^{83, 2}_2 c b^{83, 1}_2 ∨ -b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ p_83 ∨ -b^{83, 2}_1 c b^{83, 1}_2 ∨ -b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ p_83 ∨ b^{83, 2}_0 c in DIMACS: 18689 -18690 18691 83 -18692 0 18689 -18690 18691 83 -18693 0 18689 -18690 18691 83 18694 0 c 1-1 --> 0 c (-b^{83, 1}_2 ∧ -b^{83, 1}_1 ∧ b^{83, 1}_0 ∧ -p_83) -> (-b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ -b^{83, 2}_0) c in CNF: c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ p_83 ∨ -b^{83, 2}_2 c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ p_83 ∨ -b^{83, 2}_1 c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ p_83 ∨ -b^{83, 2}_0 c in DIMACS: 18689 18690 -18691 83 -18692 0 18689 18690 -18691 83 -18693 0 18689 18690 -18691 83 -18694 0 c 0-1 --> -1 c (-b^{83, 1}_2 ∧ -b^{83, 1}_1 ∧ -b^{83, 1}_0 ∧ -p_83) -> ( b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ b^{83, 2}_0) c in CNF: c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ p_83 ∨ b^{83, 2}_2 c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ p_83 ∨ -b^{83, 2}_1 c b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ p_83 ∨ b^{83, 2}_0 c in DIMACS: 18689 18690 18691 83 18692 0 18689 18690 18691 83 -18693 0 18689 18690 18691 83 18694 0 c -1-1 --> -2 c ( b^{83, 1}_2 ∧ -b^{83, 1}_1 ∧ b^{83, 1}_0 ∧ -p_83) -> ( b^{83, 2}_2 ∧ b^{83, 2}_1 ∧ -b^{83, 2}_0) c in CNF: c -b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ p_83 ∨ b^{83, 2}_2 c -b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ p_83 ∨ b^{83, 2}_1 c -b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ p_83 ∨ -b^{83, 2}_0 c in DIMACS: -18689 18690 -18691 83 18692 0 -18689 18690 -18691 83 18693 0 -18689 18690 -18691 83 -18694 0 c -2-1 --> break c ( b^{83, 1}_2 ∧ b^{83, 1}_1 ∧ -b^{83, 1}_0 ∧ -p_83) -> break c in CNF: c -b^{83, 1}_2 ∨ -b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ p_83 ∨ break c in DIMACS: -18689 -18690 18691 83 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 1}_2 ∧ -b^{83, 1}_1 ∧ -b^{83, 1}_0 ∧ true) c in CNF: c -b^{83, 1}_2 ∨ b^{83, 1}_1 ∨ b^{83, 1}_0 ∨ false c in DIMACS: -18689 18690 18691 0 c 3 does not represent an automaton state. c -(-b^{83, 1}_2 ∧ b^{83, 1}_1 ∧ b^{83, 1}_0 ∧ true) c in CNF: c b^{83, 1}_2 ∨ -b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ false c in DIMACS: 18689 -18690 -18691 0 c -3 does not represent an automaton state. c -( b^{83, 1}_2 ∧ b^{83, 1}_1 ∧ b^{83, 1}_0 ∧ true) c in CNF: c -b^{83, 1}_2 ∨ -b^{83, 1}_1 ∨ -b^{83, 1}_0 ∨ false c in DIMACS: -18689 -18690 -18691 0 c i = 2 c -2+1 --> -1 c ( b^{83, 2}_2 ∧ b^{83, 2}_1 ∧ -b^{83, 2}_0 ∧ p_166) -> ( b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ b^{83, 3}_0) c in CNF: c -b^{83, 2}_2 ∨ -b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ -p_166 ∨ b^{83, 3}_2 c -b^{83, 2}_2 ∨ -b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ -p_166 ∨ -b^{83, 3}_1 c -b^{83, 2}_2 ∨ -b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ -p_166 ∨ b^{83, 3}_0 c in DIMACS: -18692 -18693 18694 -166 18695 0 -18692 -18693 18694 -166 -18696 0 -18692 -18693 18694 -166 18697 0 c -1+1 --> 0 c ( b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ b^{83, 2}_0 ∧ p_166) -> (-b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ -b^{83, 3}_0) c in CNF: c -b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ -p_166 ∨ -b^{83, 3}_2 c -b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ -p_166 ∨ -b^{83, 3}_1 c -b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ -p_166 ∨ -b^{83, 3}_0 c in DIMACS: -18692 18693 -18694 -166 -18695 0 -18692 18693 -18694 -166 -18696 0 -18692 18693 -18694 -166 -18697 0 c 0+1 --> 1 c (-b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ -b^{83, 2}_0 ∧ p_166) -> (-b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ b^{83, 3}_0) c in CNF: c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ -p_166 ∨ -b^{83, 3}_2 c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ -p_166 ∨ -b^{83, 3}_1 c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ -p_166 ∨ b^{83, 3}_0 c in DIMACS: 18692 18693 18694 -166 -18695 0 18692 18693 18694 -166 -18696 0 18692 18693 18694 -166 18697 0 c 1+1 --> 2 c (-b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ b^{83, 2}_0 ∧ p_166) -> (-b^{83, 3}_2 ∧ b^{83, 3}_1 ∧ -b^{83, 3}_0) c in CNF: c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ -p_166 ∨ -b^{83, 3}_2 c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ -p_166 ∨ b^{83, 3}_1 c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ -p_166 ∨ -b^{83, 3}_0 c in DIMACS: 18692 18693 -18694 -166 -18695 0 18692 18693 -18694 -166 18696 0 18692 18693 -18694 -166 -18697 0 c 2+1 --> break c (-b^{83, 2}_2 ∧ b^{83, 2}_1 ∧ -b^{83, 2}_0 ∧ p_166) -> break c in CNF: c b^{83, 2}_2 ∨ -b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ -p_166 ∨ break c in DIMACS: 18692 -18693 18694 -166 1162 0 c 2-1 --> 1 c (-b^{83, 2}_2 ∧ b^{83, 2}_1 ∧ -b^{83, 2}_0 ∧ -p_166) -> (-b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ b^{83, 3}_0) c in CNF: c b^{83, 2}_2 ∨ -b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ p_166 ∨ -b^{83, 3}_2 c b^{83, 2}_2 ∨ -b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ p_166 ∨ -b^{83, 3}_1 c b^{83, 2}_2 ∨ -b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ p_166 ∨ b^{83, 3}_0 c in DIMACS: 18692 -18693 18694 166 -18695 0 18692 -18693 18694 166 -18696 0 18692 -18693 18694 166 18697 0 c 1-1 --> 0 c (-b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ b^{83, 2}_0 ∧ -p_166) -> (-b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ -b^{83, 3}_0) c in CNF: c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ p_166 ∨ -b^{83, 3}_2 c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ p_166 ∨ -b^{83, 3}_1 c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ p_166 ∨ -b^{83, 3}_0 c in DIMACS: 18692 18693 -18694 166 -18695 0 18692 18693 -18694 166 -18696 0 18692 18693 -18694 166 -18697 0 c 0-1 --> -1 c (-b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ -b^{83, 2}_0 ∧ -p_166) -> ( b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ b^{83, 3}_0) c in CNF: c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ p_166 ∨ b^{83, 3}_2 c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ p_166 ∨ -b^{83, 3}_1 c b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ p_166 ∨ b^{83, 3}_0 c in DIMACS: 18692 18693 18694 166 18695 0 18692 18693 18694 166 -18696 0 18692 18693 18694 166 18697 0 c -1-1 --> -2 c ( b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ b^{83, 2}_0 ∧ -p_166) -> ( b^{83, 3}_2 ∧ b^{83, 3}_1 ∧ -b^{83, 3}_0) c in CNF: c -b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ p_166 ∨ b^{83, 3}_2 c -b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ p_166 ∨ b^{83, 3}_1 c -b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ p_166 ∨ -b^{83, 3}_0 c in DIMACS: -18692 18693 -18694 166 18695 0 -18692 18693 -18694 166 18696 0 -18692 18693 -18694 166 -18697 0 c -2-1 --> break c ( b^{83, 2}_2 ∧ b^{83, 2}_1 ∧ -b^{83, 2}_0 ∧ -p_166) -> break c in CNF: c -b^{83, 2}_2 ∨ -b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ p_166 ∨ break c in DIMACS: -18692 -18693 18694 166 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 2}_2 ∧ -b^{83, 2}_1 ∧ -b^{83, 2}_0 ∧ true) c in CNF: c -b^{83, 2}_2 ∨ b^{83, 2}_1 ∨ b^{83, 2}_0 ∨ false c in DIMACS: -18692 18693 18694 0 c 3 does not represent an automaton state. c -(-b^{83, 2}_2 ∧ b^{83, 2}_1 ∧ b^{83, 2}_0 ∧ true) c in CNF: c b^{83, 2}_2 ∨ -b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ false c in DIMACS: 18692 -18693 -18694 0 c -3 does not represent an automaton state. c -( b^{83, 2}_2 ∧ b^{83, 2}_1 ∧ b^{83, 2}_0 ∧ true) c in CNF: c -b^{83, 2}_2 ∨ -b^{83, 2}_1 ∨ -b^{83, 2}_0 ∨ false c in DIMACS: -18692 -18693 -18694 0 c i = 3 c -2+1 --> -1 c ( b^{83, 3}_2 ∧ b^{83, 3}_1 ∧ -b^{83, 3}_0 ∧ p_249) -> ( b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ b^{83, 4}_0) c in CNF: c -b^{83, 3}_2 ∨ -b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ -p_249 ∨ b^{83, 4}_2 c -b^{83, 3}_2 ∨ -b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ -p_249 ∨ -b^{83, 4}_1 c -b^{83, 3}_2 ∨ -b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ -p_249 ∨ b^{83, 4}_0 c in DIMACS: -18695 -18696 18697 -249 18698 0 -18695 -18696 18697 -249 -18699 0 -18695 -18696 18697 -249 18700 0 c -1+1 --> 0 c ( b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ b^{83, 3}_0 ∧ p_249) -> (-b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ -b^{83, 4}_0) c in CNF: c -b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ -p_249 ∨ -b^{83, 4}_2 c -b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ -p_249 ∨ -b^{83, 4}_1 c -b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ -p_249 ∨ -b^{83, 4}_0 c in DIMACS: -18695 18696 -18697 -249 -18698 0 -18695 18696 -18697 -249 -18699 0 -18695 18696 -18697 -249 -18700 0 c 0+1 --> 1 c (-b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ -b^{83, 3}_0 ∧ p_249) -> (-b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ b^{83, 4}_0) c in CNF: c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ -p_249 ∨ -b^{83, 4}_2 c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ -p_249 ∨ -b^{83, 4}_1 c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ -p_249 ∨ b^{83, 4}_0 c in DIMACS: 18695 18696 18697 -249 -18698 0 18695 18696 18697 -249 -18699 0 18695 18696 18697 -249 18700 0 c 1+1 --> 2 c (-b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ b^{83, 3}_0 ∧ p_249) -> (-b^{83, 4}_2 ∧ b^{83, 4}_1 ∧ -b^{83, 4}_0) c in CNF: c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ -p_249 ∨ -b^{83, 4}_2 c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ -p_249 ∨ b^{83, 4}_1 c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ -p_249 ∨ -b^{83, 4}_0 c in DIMACS: 18695 18696 -18697 -249 -18698 0 18695 18696 -18697 -249 18699 0 18695 18696 -18697 -249 -18700 0 c 2+1 --> break c (-b^{83, 3}_2 ∧ b^{83, 3}_1 ∧ -b^{83, 3}_0 ∧ p_249) -> break c in CNF: c b^{83, 3}_2 ∨ -b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ -p_249 ∨ break c in DIMACS: 18695 -18696 18697 -249 1162 0 c 2-1 --> 1 c (-b^{83, 3}_2 ∧ b^{83, 3}_1 ∧ -b^{83, 3}_0 ∧ -p_249) -> (-b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ b^{83, 4}_0) c in CNF: c b^{83, 3}_2 ∨ -b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ p_249 ∨ -b^{83, 4}_2 c b^{83, 3}_2 ∨ -b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ p_249 ∨ -b^{83, 4}_1 c b^{83, 3}_2 ∨ -b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ p_249 ∨ b^{83, 4}_0 c in DIMACS: 18695 -18696 18697 249 -18698 0 18695 -18696 18697 249 -18699 0 18695 -18696 18697 249 18700 0 c 1-1 --> 0 c (-b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ b^{83, 3}_0 ∧ -p_249) -> (-b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ -b^{83, 4}_0) c in CNF: c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ p_249 ∨ -b^{83, 4}_2 c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ p_249 ∨ -b^{83, 4}_1 c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ p_249 ∨ -b^{83, 4}_0 c in DIMACS: 18695 18696 -18697 249 -18698 0 18695 18696 -18697 249 -18699 0 18695 18696 -18697 249 -18700 0 c 0-1 --> -1 c (-b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ -b^{83, 3}_0 ∧ -p_249) -> ( b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ b^{83, 4}_0) c in CNF: c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ p_249 ∨ b^{83, 4}_2 c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ p_249 ∨ -b^{83, 4}_1 c b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ p_249 ∨ b^{83, 4}_0 c in DIMACS: 18695 18696 18697 249 18698 0 18695 18696 18697 249 -18699 0 18695 18696 18697 249 18700 0 c -1-1 --> -2 c ( b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ b^{83, 3}_0 ∧ -p_249) -> ( b^{83, 4}_2 ∧ b^{83, 4}_1 ∧ -b^{83, 4}_0) c in CNF: c -b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ p_249 ∨ b^{83, 4}_2 c -b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ p_249 ∨ b^{83, 4}_1 c -b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ p_249 ∨ -b^{83, 4}_0 c in DIMACS: -18695 18696 -18697 249 18698 0 -18695 18696 -18697 249 18699 0 -18695 18696 -18697 249 -18700 0 c -2-1 --> break c ( b^{83, 3}_2 ∧ b^{83, 3}_1 ∧ -b^{83, 3}_0 ∧ -p_249) -> break c in CNF: c -b^{83, 3}_2 ∨ -b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ p_249 ∨ break c in DIMACS: -18695 -18696 18697 249 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 3}_2 ∧ -b^{83, 3}_1 ∧ -b^{83, 3}_0 ∧ true) c in CNF: c -b^{83, 3}_2 ∨ b^{83, 3}_1 ∨ b^{83, 3}_0 ∨ false c in DIMACS: -18695 18696 18697 0 c 3 does not represent an automaton state. c -(-b^{83, 3}_2 ∧ b^{83, 3}_1 ∧ b^{83, 3}_0 ∧ true) c in CNF: c b^{83, 3}_2 ∨ -b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ false c in DIMACS: 18695 -18696 -18697 0 c -3 does not represent an automaton state. c -( b^{83, 3}_2 ∧ b^{83, 3}_1 ∧ b^{83, 3}_0 ∧ true) c in CNF: c -b^{83, 3}_2 ∨ -b^{83, 3}_1 ∨ -b^{83, 3}_0 ∨ false c in DIMACS: -18695 -18696 -18697 0 c i = 4 c -2+1 --> -1 c ( b^{83, 4}_2 ∧ b^{83, 4}_1 ∧ -b^{83, 4}_0 ∧ p_332) -> ( b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ b^{83, 5}_0) c in CNF: c -b^{83, 4}_2 ∨ -b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ -p_332 ∨ b^{83, 5}_2 c -b^{83, 4}_2 ∨ -b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ -p_332 ∨ -b^{83, 5}_1 c -b^{83, 4}_2 ∨ -b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ -p_332 ∨ b^{83, 5}_0 c in DIMACS: -18698 -18699 18700 -332 18701 0 -18698 -18699 18700 -332 -18702 0 -18698 -18699 18700 -332 18703 0 c -1+1 --> 0 c ( b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ b^{83, 4}_0 ∧ p_332) -> (-b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ -b^{83, 5}_0) c in CNF: c -b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ -p_332 ∨ -b^{83, 5}_2 c -b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ -p_332 ∨ -b^{83, 5}_1 c -b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ -p_332 ∨ -b^{83, 5}_0 c in DIMACS: -18698 18699 -18700 -332 -18701 0 -18698 18699 -18700 -332 -18702 0 -18698 18699 -18700 -332 -18703 0 c 0+1 --> 1 c (-b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ -b^{83, 4}_0 ∧ p_332) -> (-b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ b^{83, 5}_0) c in CNF: c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ -p_332 ∨ -b^{83, 5}_2 c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ -p_332 ∨ -b^{83, 5}_1 c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ -p_332 ∨ b^{83, 5}_0 c in DIMACS: 18698 18699 18700 -332 -18701 0 18698 18699 18700 -332 -18702 0 18698 18699 18700 -332 18703 0 c 1+1 --> 2 c (-b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ b^{83, 4}_0 ∧ p_332) -> (-b^{83, 5}_2 ∧ b^{83, 5}_1 ∧ -b^{83, 5}_0) c in CNF: c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ -p_332 ∨ -b^{83, 5}_2 c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ -p_332 ∨ b^{83, 5}_1 c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ -p_332 ∨ -b^{83, 5}_0 c in DIMACS: 18698 18699 -18700 -332 -18701 0 18698 18699 -18700 -332 18702 0 18698 18699 -18700 -332 -18703 0 c 2+1 --> break c (-b^{83, 4}_2 ∧ b^{83, 4}_1 ∧ -b^{83, 4}_0 ∧ p_332) -> break c in CNF: c b^{83, 4}_2 ∨ -b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ -p_332 ∨ break c in DIMACS: 18698 -18699 18700 -332 1162 0 c 2-1 --> 1 c (-b^{83, 4}_2 ∧ b^{83, 4}_1 ∧ -b^{83, 4}_0 ∧ -p_332) -> (-b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ b^{83, 5}_0) c in CNF: c b^{83, 4}_2 ∨ -b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ p_332 ∨ -b^{83, 5}_2 c b^{83, 4}_2 ∨ -b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ p_332 ∨ -b^{83, 5}_1 c b^{83, 4}_2 ∨ -b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ p_332 ∨ b^{83, 5}_0 c in DIMACS: 18698 -18699 18700 332 -18701 0 18698 -18699 18700 332 -18702 0 18698 -18699 18700 332 18703 0 c 1-1 --> 0 c (-b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ b^{83, 4}_0 ∧ -p_332) -> (-b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ -b^{83, 5}_0) c in CNF: c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ p_332 ∨ -b^{83, 5}_2 c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ p_332 ∨ -b^{83, 5}_1 c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ p_332 ∨ -b^{83, 5}_0 c in DIMACS: 18698 18699 -18700 332 -18701 0 18698 18699 -18700 332 -18702 0 18698 18699 -18700 332 -18703 0 c 0-1 --> -1 c (-b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ -b^{83, 4}_0 ∧ -p_332) -> ( b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ b^{83, 5}_0) c in CNF: c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ p_332 ∨ b^{83, 5}_2 c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ p_332 ∨ -b^{83, 5}_1 c b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ p_332 ∨ b^{83, 5}_0 c in DIMACS: 18698 18699 18700 332 18701 0 18698 18699 18700 332 -18702 0 18698 18699 18700 332 18703 0 c -1-1 --> -2 c ( b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ b^{83, 4}_0 ∧ -p_332) -> ( b^{83, 5}_2 ∧ b^{83, 5}_1 ∧ -b^{83, 5}_0) c in CNF: c -b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ p_332 ∨ b^{83, 5}_2 c -b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ p_332 ∨ b^{83, 5}_1 c -b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ p_332 ∨ -b^{83, 5}_0 c in DIMACS: -18698 18699 -18700 332 18701 0 -18698 18699 -18700 332 18702 0 -18698 18699 -18700 332 -18703 0 c -2-1 --> break c ( b^{83, 4}_2 ∧ b^{83, 4}_1 ∧ -b^{83, 4}_0 ∧ -p_332) -> break c in CNF: c -b^{83, 4}_2 ∨ -b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ p_332 ∨ break c in DIMACS: -18698 -18699 18700 332 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 4}_2 ∧ -b^{83, 4}_1 ∧ -b^{83, 4}_0 ∧ true) c in CNF: c -b^{83, 4}_2 ∨ b^{83, 4}_1 ∨ b^{83, 4}_0 ∨ false c in DIMACS: -18698 18699 18700 0 c 3 does not represent an automaton state. c -(-b^{83, 4}_2 ∧ b^{83, 4}_1 ∧ b^{83, 4}_0 ∧ true) c in CNF: c b^{83, 4}_2 ∨ -b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ false c in DIMACS: 18698 -18699 -18700 0 c -3 does not represent an automaton state. c -( b^{83, 4}_2 ∧ b^{83, 4}_1 ∧ b^{83, 4}_0 ∧ true) c in CNF: c -b^{83, 4}_2 ∨ -b^{83, 4}_1 ∨ -b^{83, 4}_0 ∨ false c in DIMACS: -18698 -18699 -18700 0 c i = 5 c -2+1 --> -1 c ( b^{83, 5}_2 ∧ b^{83, 5}_1 ∧ -b^{83, 5}_0 ∧ p_415) -> ( b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ b^{83, 6}_0) c in CNF: c -b^{83, 5}_2 ∨ -b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ -p_415 ∨ b^{83, 6}_2 c -b^{83, 5}_2 ∨ -b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ -p_415 ∨ -b^{83, 6}_1 c -b^{83, 5}_2 ∨ -b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ -p_415 ∨ b^{83, 6}_0 c in DIMACS: -18701 -18702 18703 -415 18704 0 -18701 -18702 18703 -415 -18705 0 -18701 -18702 18703 -415 18706 0 c -1+1 --> 0 c ( b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ b^{83, 5}_0 ∧ p_415) -> (-b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ -b^{83, 6}_0) c in CNF: c -b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ -p_415 ∨ -b^{83, 6}_2 c -b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ -p_415 ∨ -b^{83, 6}_1 c -b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ -p_415 ∨ -b^{83, 6}_0 c in DIMACS: -18701 18702 -18703 -415 -18704 0 -18701 18702 -18703 -415 -18705 0 -18701 18702 -18703 -415 -18706 0 c 0+1 --> 1 c (-b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ -b^{83, 5}_0 ∧ p_415) -> (-b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ b^{83, 6}_0) c in CNF: c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ -p_415 ∨ -b^{83, 6}_2 c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ -p_415 ∨ -b^{83, 6}_1 c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ -p_415 ∨ b^{83, 6}_0 c in DIMACS: 18701 18702 18703 -415 -18704 0 18701 18702 18703 -415 -18705 0 18701 18702 18703 -415 18706 0 c 1+1 --> 2 c (-b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ b^{83, 5}_0 ∧ p_415) -> (-b^{83, 6}_2 ∧ b^{83, 6}_1 ∧ -b^{83, 6}_0) c in CNF: c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ -p_415 ∨ -b^{83, 6}_2 c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ -p_415 ∨ b^{83, 6}_1 c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ -p_415 ∨ -b^{83, 6}_0 c in DIMACS: 18701 18702 -18703 -415 -18704 0 18701 18702 -18703 -415 18705 0 18701 18702 -18703 -415 -18706 0 c 2+1 --> break c (-b^{83, 5}_2 ∧ b^{83, 5}_1 ∧ -b^{83, 5}_0 ∧ p_415) -> break c in CNF: c b^{83, 5}_2 ∨ -b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ -p_415 ∨ break c in DIMACS: 18701 -18702 18703 -415 1162 0 c 2-1 --> 1 c (-b^{83, 5}_2 ∧ b^{83, 5}_1 ∧ -b^{83, 5}_0 ∧ -p_415) -> (-b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ b^{83, 6}_0) c in CNF: c b^{83, 5}_2 ∨ -b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ p_415 ∨ -b^{83, 6}_2 c b^{83, 5}_2 ∨ -b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ p_415 ∨ -b^{83, 6}_1 c b^{83, 5}_2 ∨ -b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ p_415 ∨ b^{83, 6}_0 c in DIMACS: 18701 -18702 18703 415 -18704 0 18701 -18702 18703 415 -18705 0 18701 -18702 18703 415 18706 0 c 1-1 --> 0 c (-b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ b^{83, 5}_0 ∧ -p_415) -> (-b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ -b^{83, 6}_0) c in CNF: c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ p_415 ∨ -b^{83, 6}_2 c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ p_415 ∨ -b^{83, 6}_1 c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ p_415 ∨ -b^{83, 6}_0 c in DIMACS: 18701 18702 -18703 415 -18704 0 18701 18702 -18703 415 -18705 0 18701 18702 -18703 415 -18706 0 c 0-1 --> -1 c (-b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ -b^{83, 5}_0 ∧ -p_415) -> ( b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ b^{83, 6}_0) c in CNF: c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ p_415 ∨ b^{83, 6}_2 c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ p_415 ∨ -b^{83, 6}_1 c b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ p_415 ∨ b^{83, 6}_0 c in DIMACS: 18701 18702 18703 415 18704 0 18701 18702 18703 415 -18705 0 18701 18702 18703 415 18706 0 c -1-1 --> -2 c ( b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ b^{83, 5}_0 ∧ -p_415) -> ( b^{83, 6}_2 ∧ b^{83, 6}_1 ∧ -b^{83, 6}_0) c in CNF: c -b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ p_415 ∨ b^{83, 6}_2 c -b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ p_415 ∨ b^{83, 6}_1 c -b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ p_415 ∨ -b^{83, 6}_0 c in DIMACS: -18701 18702 -18703 415 18704 0 -18701 18702 -18703 415 18705 0 -18701 18702 -18703 415 -18706 0 c -2-1 --> break c ( b^{83, 5}_2 ∧ b^{83, 5}_1 ∧ -b^{83, 5}_0 ∧ -p_415) -> break c in CNF: c -b^{83, 5}_2 ∨ -b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ p_415 ∨ break c in DIMACS: -18701 -18702 18703 415 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 5}_2 ∧ -b^{83, 5}_1 ∧ -b^{83, 5}_0 ∧ true) c in CNF: c -b^{83, 5}_2 ∨ b^{83, 5}_1 ∨ b^{83, 5}_0 ∨ false c in DIMACS: -18701 18702 18703 0 c 3 does not represent an automaton state. c -(-b^{83, 5}_2 ∧ b^{83, 5}_1 ∧ b^{83, 5}_0 ∧ true) c in CNF: c b^{83, 5}_2 ∨ -b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ false c in DIMACS: 18701 -18702 -18703 0 c -3 does not represent an automaton state. c -( b^{83, 5}_2 ∧ b^{83, 5}_1 ∧ b^{83, 5}_0 ∧ true) c in CNF: c -b^{83, 5}_2 ∨ -b^{83, 5}_1 ∨ -b^{83, 5}_0 ∨ false c in DIMACS: -18701 -18702 -18703 0 c i = 6 c -2+1 --> -1 c ( b^{83, 6}_2 ∧ b^{83, 6}_1 ∧ -b^{83, 6}_0 ∧ p_498) -> ( b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ b^{83, 7}_0) c in CNF: c -b^{83, 6}_2 ∨ -b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ -p_498 ∨ b^{83, 7}_2 c -b^{83, 6}_2 ∨ -b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ -p_498 ∨ -b^{83, 7}_1 c -b^{83, 6}_2 ∨ -b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ -p_498 ∨ b^{83, 7}_0 c in DIMACS: -18704 -18705 18706 -498 18707 0 -18704 -18705 18706 -498 -18708 0 -18704 -18705 18706 -498 18709 0 c -1+1 --> 0 c ( b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ b^{83, 6}_0 ∧ p_498) -> (-b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ -b^{83, 7}_0) c in CNF: c -b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ -p_498 ∨ -b^{83, 7}_2 c -b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ -p_498 ∨ -b^{83, 7}_1 c -b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ -p_498 ∨ -b^{83, 7}_0 c in DIMACS: -18704 18705 -18706 -498 -18707 0 -18704 18705 -18706 -498 -18708 0 -18704 18705 -18706 -498 -18709 0 c 0+1 --> 1 c (-b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ -b^{83, 6}_0 ∧ p_498) -> (-b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ b^{83, 7}_0) c in CNF: c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ -p_498 ∨ -b^{83, 7}_2 c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ -p_498 ∨ -b^{83, 7}_1 c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ -p_498 ∨ b^{83, 7}_0 c in DIMACS: 18704 18705 18706 -498 -18707 0 18704 18705 18706 -498 -18708 0 18704 18705 18706 -498 18709 0 c 1+1 --> 2 c (-b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ b^{83, 6}_0 ∧ p_498) -> (-b^{83, 7}_2 ∧ b^{83, 7}_1 ∧ -b^{83, 7}_0) c in CNF: c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ -p_498 ∨ -b^{83, 7}_2 c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ -p_498 ∨ b^{83, 7}_1 c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ -p_498 ∨ -b^{83, 7}_0 c in DIMACS: 18704 18705 -18706 -498 -18707 0 18704 18705 -18706 -498 18708 0 18704 18705 -18706 -498 -18709 0 c 2+1 --> break c (-b^{83, 6}_2 ∧ b^{83, 6}_1 ∧ -b^{83, 6}_0 ∧ p_498) -> break c in CNF: c b^{83, 6}_2 ∨ -b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ -p_498 ∨ break c in DIMACS: 18704 -18705 18706 -498 1162 0 c 2-1 --> 1 c (-b^{83, 6}_2 ∧ b^{83, 6}_1 ∧ -b^{83, 6}_0 ∧ -p_498) -> (-b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ b^{83, 7}_0) c in CNF: c b^{83, 6}_2 ∨ -b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ p_498 ∨ -b^{83, 7}_2 c b^{83, 6}_2 ∨ -b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ p_498 ∨ -b^{83, 7}_1 c b^{83, 6}_2 ∨ -b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ p_498 ∨ b^{83, 7}_0 c in DIMACS: 18704 -18705 18706 498 -18707 0 18704 -18705 18706 498 -18708 0 18704 -18705 18706 498 18709 0 c 1-1 --> 0 c (-b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ b^{83, 6}_0 ∧ -p_498) -> (-b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ -b^{83, 7}_0) c in CNF: c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ p_498 ∨ -b^{83, 7}_2 c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ p_498 ∨ -b^{83, 7}_1 c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ p_498 ∨ -b^{83, 7}_0 c in DIMACS: 18704 18705 -18706 498 -18707 0 18704 18705 -18706 498 -18708 0 18704 18705 -18706 498 -18709 0 c 0-1 --> -1 c (-b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ -b^{83, 6}_0 ∧ -p_498) -> ( b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ b^{83, 7}_0) c in CNF: c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ p_498 ∨ b^{83, 7}_2 c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ p_498 ∨ -b^{83, 7}_1 c b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ p_498 ∨ b^{83, 7}_0 c in DIMACS: 18704 18705 18706 498 18707 0 18704 18705 18706 498 -18708 0 18704 18705 18706 498 18709 0 c -1-1 --> -2 c ( b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ b^{83, 6}_0 ∧ -p_498) -> ( b^{83, 7}_2 ∧ b^{83, 7}_1 ∧ -b^{83, 7}_0) c in CNF: c -b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ p_498 ∨ b^{83, 7}_2 c -b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ p_498 ∨ b^{83, 7}_1 c -b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ p_498 ∨ -b^{83, 7}_0 c in DIMACS: -18704 18705 -18706 498 18707 0 -18704 18705 -18706 498 18708 0 -18704 18705 -18706 498 -18709 0 c -2-1 --> break c ( b^{83, 6}_2 ∧ b^{83, 6}_1 ∧ -b^{83, 6}_0 ∧ -p_498) -> break c in CNF: c -b^{83, 6}_2 ∨ -b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ p_498 ∨ break c in DIMACS: -18704 -18705 18706 498 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 6}_2 ∧ -b^{83, 6}_1 ∧ -b^{83, 6}_0 ∧ true) c in CNF: c -b^{83, 6}_2 ∨ b^{83, 6}_1 ∨ b^{83, 6}_0 ∨ false c in DIMACS: -18704 18705 18706 0 c 3 does not represent an automaton state. c -(-b^{83, 6}_2 ∧ b^{83, 6}_1 ∧ b^{83, 6}_0 ∧ true) c in CNF: c b^{83, 6}_2 ∨ -b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ false c in DIMACS: 18704 -18705 -18706 0 c -3 does not represent an automaton state. c -( b^{83, 6}_2 ∧ b^{83, 6}_1 ∧ b^{83, 6}_0 ∧ true) c in CNF: c -b^{83, 6}_2 ∨ -b^{83, 6}_1 ∨ -b^{83, 6}_0 ∨ false c in DIMACS: -18704 -18705 -18706 0 c i = 7 c -2+1 --> -1 c ( b^{83, 7}_2 ∧ b^{83, 7}_1 ∧ -b^{83, 7}_0 ∧ p_581) -> ( b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ b^{83, 8}_0) c in CNF: c -b^{83, 7}_2 ∨ -b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ -p_581 ∨ b^{83, 8}_2 c -b^{83, 7}_2 ∨ -b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ -p_581 ∨ -b^{83, 8}_1 c -b^{83, 7}_2 ∨ -b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ -p_581 ∨ b^{83, 8}_0 c in DIMACS: -18707 -18708 18709 -581 18710 0 -18707 -18708 18709 -581 -18711 0 -18707 -18708 18709 -581 18712 0 c -1+1 --> 0 c ( b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ b^{83, 7}_0 ∧ p_581) -> (-b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ -b^{83, 8}_0) c in CNF: c -b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ -p_581 ∨ -b^{83, 8}_2 c -b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ -p_581 ∨ -b^{83, 8}_1 c -b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ -p_581 ∨ -b^{83, 8}_0 c in DIMACS: -18707 18708 -18709 -581 -18710 0 -18707 18708 -18709 -581 -18711 0 -18707 18708 -18709 -581 -18712 0 c 0+1 --> 1 c (-b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ -b^{83, 7}_0 ∧ p_581) -> (-b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ b^{83, 8}_0) c in CNF: c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ -p_581 ∨ -b^{83, 8}_2 c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ -p_581 ∨ -b^{83, 8}_1 c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ -p_581 ∨ b^{83, 8}_0 c in DIMACS: 18707 18708 18709 -581 -18710 0 18707 18708 18709 -581 -18711 0 18707 18708 18709 -581 18712 0 c 1+1 --> 2 c (-b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ b^{83, 7}_0 ∧ p_581) -> (-b^{83, 8}_2 ∧ b^{83, 8}_1 ∧ -b^{83, 8}_0) c in CNF: c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ -p_581 ∨ -b^{83, 8}_2 c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ -p_581 ∨ b^{83, 8}_1 c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ -p_581 ∨ -b^{83, 8}_0 c in DIMACS: 18707 18708 -18709 -581 -18710 0 18707 18708 -18709 -581 18711 0 18707 18708 -18709 -581 -18712 0 c 2+1 --> break c (-b^{83, 7}_2 ∧ b^{83, 7}_1 ∧ -b^{83, 7}_0 ∧ p_581) -> break c in CNF: c b^{83, 7}_2 ∨ -b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ -p_581 ∨ break c in DIMACS: 18707 -18708 18709 -581 1162 0 c 2-1 --> 1 c (-b^{83, 7}_2 ∧ b^{83, 7}_1 ∧ -b^{83, 7}_0 ∧ -p_581) -> (-b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ b^{83, 8}_0) c in CNF: c b^{83, 7}_2 ∨ -b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ p_581 ∨ -b^{83, 8}_2 c b^{83, 7}_2 ∨ -b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ p_581 ∨ -b^{83, 8}_1 c b^{83, 7}_2 ∨ -b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ p_581 ∨ b^{83, 8}_0 c in DIMACS: 18707 -18708 18709 581 -18710 0 18707 -18708 18709 581 -18711 0 18707 -18708 18709 581 18712 0 c 1-1 --> 0 c (-b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ b^{83, 7}_0 ∧ -p_581) -> (-b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ -b^{83, 8}_0) c in CNF: c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ p_581 ∨ -b^{83, 8}_2 c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ p_581 ∨ -b^{83, 8}_1 c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ p_581 ∨ -b^{83, 8}_0 c in DIMACS: 18707 18708 -18709 581 -18710 0 18707 18708 -18709 581 -18711 0 18707 18708 -18709 581 -18712 0 c 0-1 --> -1 c (-b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ -b^{83, 7}_0 ∧ -p_581) -> ( b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ b^{83, 8}_0) c in CNF: c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ p_581 ∨ b^{83, 8}_2 c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ p_581 ∨ -b^{83, 8}_1 c b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ p_581 ∨ b^{83, 8}_0 c in DIMACS: 18707 18708 18709 581 18710 0 18707 18708 18709 581 -18711 0 18707 18708 18709 581 18712 0 c -1-1 --> -2 c ( b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ b^{83, 7}_0 ∧ -p_581) -> ( b^{83, 8}_2 ∧ b^{83, 8}_1 ∧ -b^{83, 8}_0) c in CNF: c -b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ p_581 ∨ b^{83, 8}_2 c -b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ p_581 ∨ b^{83, 8}_1 c -b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ p_581 ∨ -b^{83, 8}_0 c in DIMACS: -18707 18708 -18709 581 18710 0 -18707 18708 -18709 581 18711 0 -18707 18708 -18709 581 -18712 0 c -2-1 --> break c ( b^{83, 7}_2 ∧ b^{83, 7}_1 ∧ -b^{83, 7}_0 ∧ -p_581) -> break c in CNF: c -b^{83, 7}_2 ∨ -b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ p_581 ∨ break c in DIMACS: -18707 -18708 18709 581 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 7}_2 ∧ -b^{83, 7}_1 ∧ -b^{83, 7}_0 ∧ true) c in CNF: c -b^{83, 7}_2 ∨ b^{83, 7}_1 ∨ b^{83, 7}_0 ∨ false c in DIMACS: -18707 18708 18709 0 c 3 does not represent an automaton state. c -(-b^{83, 7}_2 ∧ b^{83, 7}_1 ∧ b^{83, 7}_0 ∧ true) c in CNF: c b^{83, 7}_2 ∨ -b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ false c in DIMACS: 18707 -18708 -18709 0 c -3 does not represent an automaton state. c -( b^{83, 7}_2 ∧ b^{83, 7}_1 ∧ b^{83, 7}_0 ∧ true) c in CNF: c -b^{83, 7}_2 ∨ -b^{83, 7}_1 ∨ -b^{83, 7}_0 ∨ false c in DIMACS: -18707 -18708 -18709 0 c i = 8 c -2+1 --> -1 c ( b^{83, 8}_2 ∧ b^{83, 8}_1 ∧ -b^{83, 8}_0 ∧ p_664) -> ( b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ b^{83, 9}_0) c in CNF: c -b^{83, 8}_2 ∨ -b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ -p_664 ∨ b^{83, 9}_2 c -b^{83, 8}_2 ∨ -b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ -p_664 ∨ -b^{83, 9}_1 c -b^{83, 8}_2 ∨ -b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ -p_664 ∨ b^{83, 9}_0 c in DIMACS: -18710 -18711 18712 -664 18713 0 -18710 -18711 18712 -664 -18714 0 -18710 -18711 18712 -664 18715 0 c -1+1 --> 0 c ( b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ b^{83, 8}_0 ∧ p_664) -> (-b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ -b^{83, 9}_0) c in CNF: c -b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ -p_664 ∨ -b^{83, 9}_2 c -b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ -p_664 ∨ -b^{83, 9}_1 c -b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ -p_664 ∨ -b^{83, 9}_0 c in DIMACS: -18710 18711 -18712 -664 -18713 0 -18710 18711 -18712 -664 -18714 0 -18710 18711 -18712 -664 -18715 0 c 0+1 --> 1 c (-b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ -b^{83, 8}_0 ∧ p_664) -> (-b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ b^{83, 9}_0) c in CNF: c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ -p_664 ∨ -b^{83, 9}_2 c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ -p_664 ∨ -b^{83, 9}_1 c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ -p_664 ∨ b^{83, 9}_0 c in DIMACS: 18710 18711 18712 -664 -18713 0 18710 18711 18712 -664 -18714 0 18710 18711 18712 -664 18715 0 c 1+1 --> 2 c (-b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ b^{83, 8}_0 ∧ p_664) -> (-b^{83, 9}_2 ∧ b^{83, 9}_1 ∧ -b^{83, 9}_0) c in CNF: c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ -p_664 ∨ -b^{83, 9}_2 c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ -p_664 ∨ b^{83, 9}_1 c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ -p_664 ∨ -b^{83, 9}_0 c in DIMACS: 18710 18711 -18712 -664 -18713 0 18710 18711 -18712 -664 18714 0 18710 18711 -18712 -664 -18715 0 c 2+1 --> break c (-b^{83, 8}_2 ∧ b^{83, 8}_1 ∧ -b^{83, 8}_0 ∧ p_664) -> break c in CNF: c b^{83, 8}_2 ∨ -b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ -p_664 ∨ break c in DIMACS: 18710 -18711 18712 -664 1162 0 c 2-1 --> 1 c (-b^{83, 8}_2 ∧ b^{83, 8}_1 ∧ -b^{83, 8}_0 ∧ -p_664) -> (-b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ b^{83, 9}_0) c in CNF: c b^{83, 8}_2 ∨ -b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ p_664 ∨ -b^{83, 9}_2 c b^{83, 8}_2 ∨ -b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ p_664 ∨ -b^{83, 9}_1 c b^{83, 8}_2 ∨ -b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ p_664 ∨ b^{83, 9}_0 c in DIMACS: 18710 -18711 18712 664 -18713 0 18710 -18711 18712 664 -18714 0 18710 -18711 18712 664 18715 0 c 1-1 --> 0 c (-b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ b^{83, 8}_0 ∧ -p_664) -> (-b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ -b^{83, 9}_0) c in CNF: c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ p_664 ∨ -b^{83, 9}_2 c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ p_664 ∨ -b^{83, 9}_1 c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ p_664 ∨ -b^{83, 9}_0 c in DIMACS: 18710 18711 -18712 664 -18713 0 18710 18711 -18712 664 -18714 0 18710 18711 -18712 664 -18715 0 c 0-1 --> -1 c (-b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ -b^{83, 8}_0 ∧ -p_664) -> ( b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ b^{83, 9}_0) c in CNF: c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ p_664 ∨ b^{83, 9}_2 c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ p_664 ∨ -b^{83, 9}_1 c b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ p_664 ∨ b^{83, 9}_0 c in DIMACS: 18710 18711 18712 664 18713 0 18710 18711 18712 664 -18714 0 18710 18711 18712 664 18715 0 c -1-1 --> -2 c ( b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ b^{83, 8}_0 ∧ -p_664) -> ( b^{83, 9}_2 ∧ b^{83, 9}_1 ∧ -b^{83, 9}_0) c in CNF: c -b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ p_664 ∨ b^{83, 9}_2 c -b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ p_664 ∨ b^{83, 9}_1 c -b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ p_664 ∨ -b^{83, 9}_0 c in DIMACS: -18710 18711 -18712 664 18713 0 -18710 18711 -18712 664 18714 0 -18710 18711 -18712 664 -18715 0 c -2-1 --> break c ( b^{83, 8}_2 ∧ b^{83, 8}_1 ∧ -b^{83, 8}_0 ∧ -p_664) -> break c in CNF: c -b^{83, 8}_2 ∨ -b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ p_664 ∨ break c in DIMACS: -18710 -18711 18712 664 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 8}_2 ∧ -b^{83, 8}_1 ∧ -b^{83, 8}_0 ∧ true) c in CNF: c -b^{83, 8}_2 ∨ b^{83, 8}_1 ∨ b^{83, 8}_0 ∨ false c in DIMACS: -18710 18711 18712 0 c 3 does not represent an automaton state. c -(-b^{83, 8}_2 ∧ b^{83, 8}_1 ∧ b^{83, 8}_0 ∧ true) c in CNF: c b^{83, 8}_2 ∨ -b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ false c in DIMACS: 18710 -18711 -18712 0 c -3 does not represent an automaton state. c -( b^{83, 8}_2 ∧ b^{83, 8}_1 ∧ b^{83, 8}_0 ∧ true) c in CNF: c -b^{83, 8}_2 ∨ -b^{83, 8}_1 ∨ -b^{83, 8}_0 ∨ false c in DIMACS: -18710 -18711 -18712 0 c i = 9 c -2+1 --> -1 c ( b^{83, 9}_2 ∧ b^{83, 9}_1 ∧ -b^{83, 9}_0 ∧ p_747) -> ( b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ b^{83, 10}_0) c in CNF: c -b^{83, 9}_2 ∨ -b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ -p_747 ∨ b^{83, 10}_2 c -b^{83, 9}_2 ∨ -b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ -p_747 ∨ -b^{83, 10}_1 c -b^{83, 9}_2 ∨ -b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ -p_747 ∨ b^{83, 10}_0 c in DIMACS: -18713 -18714 18715 -747 18716 0 -18713 -18714 18715 -747 -18717 0 -18713 -18714 18715 -747 18718 0 c -1+1 --> 0 c ( b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ b^{83, 9}_0 ∧ p_747) -> (-b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ -b^{83, 10}_0) c in CNF: c -b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ -p_747 ∨ -b^{83, 10}_2 c -b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ -p_747 ∨ -b^{83, 10}_1 c -b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ -p_747 ∨ -b^{83, 10}_0 c in DIMACS: -18713 18714 -18715 -747 -18716 0 -18713 18714 -18715 -747 -18717 0 -18713 18714 -18715 -747 -18718 0 c 0+1 --> 1 c (-b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ -b^{83, 9}_0 ∧ p_747) -> (-b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ b^{83, 10}_0) c in CNF: c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ -p_747 ∨ -b^{83, 10}_2 c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ -p_747 ∨ -b^{83, 10}_1 c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ -p_747 ∨ b^{83, 10}_0 c in DIMACS: 18713 18714 18715 -747 -18716 0 18713 18714 18715 -747 -18717 0 18713 18714 18715 -747 18718 0 c 1+1 --> 2 c (-b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ b^{83, 9}_0 ∧ p_747) -> (-b^{83, 10}_2 ∧ b^{83, 10}_1 ∧ -b^{83, 10}_0) c in CNF: c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ -p_747 ∨ -b^{83, 10}_2 c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ -p_747 ∨ b^{83, 10}_1 c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ -p_747 ∨ -b^{83, 10}_0 c in DIMACS: 18713 18714 -18715 -747 -18716 0 18713 18714 -18715 -747 18717 0 18713 18714 -18715 -747 -18718 0 c 2+1 --> break c (-b^{83, 9}_2 ∧ b^{83, 9}_1 ∧ -b^{83, 9}_0 ∧ p_747) -> break c in CNF: c b^{83, 9}_2 ∨ -b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ -p_747 ∨ break c in DIMACS: 18713 -18714 18715 -747 1162 0 c 2-1 --> 1 c (-b^{83, 9}_2 ∧ b^{83, 9}_1 ∧ -b^{83, 9}_0 ∧ -p_747) -> (-b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ b^{83, 10}_0) c in CNF: c b^{83, 9}_2 ∨ -b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ p_747 ∨ -b^{83, 10}_2 c b^{83, 9}_2 ∨ -b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ p_747 ∨ -b^{83, 10}_1 c b^{83, 9}_2 ∨ -b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ p_747 ∨ b^{83, 10}_0 c in DIMACS: 18713 -18714 18715 747 -18716 0 18713 -18714 18715 747 -18717 0 18713 -18714 18715 747 18718 0 c 1-1 --> 0 c (-b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ b^{83, 9}_0 ∧ -p_747) -> (-b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ -b^{83, 10}_0) c in CNF: c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ p_747 ∨ -b^{83, 10}_2 c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ p_747 ∨ -b^{83, 10}_1 c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ p_747 ∨ -b^{83, 10}_0 c in DIMACS: 18713 18714 -18715 747 -18716 0 18713 18714 -18715 747 -18717 0 18713 18714 -18715 747 -18718 0 c 0-1 --> -1 c (-b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ -b^{83, 9}_0 ∧ -p_747) -> ( b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ b^{83, 10}_0) c in CNF: c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ p_747 ∨ b^{83, 10}_2 c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ p_747 ∨ -b^{83, 10}_1 c b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ p_747 ∨ b^{83, 10}_0 c in DIMACS: 18713 18714 18715 747 18716 0 18713 18714 18715 747 -18717 0 18713 18714 18715 747 18718 0 c -1-1 --> -2 c ( b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ b^{83, 9}_0 ∧ -p_747) -> ( b^{83, 10}_2 ∧ b^{83, 10}_1 ∧ -b^{83, 10}_0) c in CNF: c -b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ p_747 ∨ b^{83, 10}_2 c -b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ p_747 ∨ b^{83, 10}_1 c -b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ p_747 ∨ -b^{83, 10}_0 c in DIMACS: -18713 18714 -18715 747 18716 0 -18713 18714 -18715 747 18717 0 -18713 18714 -18715 747 -18718 0 c -2-1 --> break c ( b^{83, 9}_2 ∧ b^{83, 9}_1 ∧ -b^{83, 9}_0 ∧ -p_747) -> break c in CNF: c -b^{83, 9}_2 ∨ -b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ p_747 ∨ break c in DIMACS: -18713 -18714 18715 747 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 9}_2 ∧ -b^{83, 9}_1 ∧ -b^{83, 9}_0 ∧ true) c in CNF: c -b^{83, 9}_2 ∨ b^{83, 9}_1 ∨ b^{83, 9}_0 ∨ false c in DIMACS: -18713 18714 18715 0 c 3 does not represent an automaton state. c -(-b^{83, 9}_2 ∧ b^{83, 9}_1 ∧ b^{83, 9}_0 ∧ true) c in CNF: c b^{83, 9}_2 ∨ -b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ false c in DIMACS: 18713 -18714 -18715 0 c -3 does not represent an automaton state. c -( b^{83, 9}_2 ∧ b^{83, 9}_1 ∧ b^{83, 9}_0 ∧ true) c in CNF: c -b^{83, 9}_2 ∨ -b^{83, 9}_1 ∨ -b^{83, 9}_0 ∨ false c in DIMACS: -18713 -18714 -18715 0 c i = 10 c -2+1 --> -1 c ( b^{83, 10}_2 ∧ b^{83, 10}_1 ∧ -b^{83, 10}_0 ∧ p_830) -> ( b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ b^{83, 11}_0) c in CNF: c -b^{83, 10}_2 ∨ -b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ -p_830 ∨ b^{83, 11}_2 c -b^{83, 10}_2 ∨ -b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ -p_830 ∨ -b^{83, 11}_1 c -b^{83, 10}_2 ∨ -b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ -p_830 ∨ b^{83, 11}_0 c in DIMACS: -18716 -18717 18718 -830 18719 0 -18716 -18717 18718 -830 -18720 0 -18716 -18717 18718 -830 18721 0 c -1+1 --> 0 c ( b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ b^{83, 10}_0 ∧ p_830) -> (-b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ -b^{83, 11}_0) c in CNF: c -b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ -p_830 ∨ -b^{83, 11}_2 c -b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ -p_830 ∨ -b^{83, 11}_1 c -b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ -p_830 ∨ -b^{83, 11}_0 c in DIMACS: -18716 18717 -18718 -830 -18719 0 -18716 18717 -18718 -830 -18720 0 -18716 18717 -18718 -830 -18721 0 c 0+1 --> 1 c (-b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ -b^{83, 10}_0 ∧ p_830) -> (-b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ b^{83, 11}_0) c in CNF: c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ -p_830 ∨ -b^{83, 11}_2 c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ -p_830 ∨ -b^{83, 11}_1 c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ -p_830 ∨ b^{83, 11}_0 c in DIMACS: 18716 18717 18718 -830 -18719 0 18716 18717 18718 -830 -18720 0 18716 18717 18718 -830 18721 0 c 1+1 --> 2 c (-b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ b^{83, 10}_0 ∧ p_830) -> (-b^{83, 11}_2 ∧ b^{83, 11}_1 ∧ -b^{83, 11}_0) c in CNF: c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ -p_830 ∨ -b^{83, 11}_2 c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ -p_830 ∨ b^{83, 11}_1 c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ -p_830 ∨ -b^{83, 11}_0 c in DIMACS: 18716 18717 -18718 -830 -18719 0 18716 18717 -18718 -830 18720 0 18716 18717 -18718 -830 -18721 0 c 2+1 --> break c (-b^{83, 10}_2 ∧ b^{83, 10}_1 ∧ -b^{83, 10}_0 ∧ p_830) -> break c in CNF: c b^{83, 10}_2 ∨ -b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ -p_830 ∨ break c in DIMACS: 18716 -18717 18718 -830 1162 0 c 2-1 --> 1 c (-b^{83, 10}_2 ∧ b^{83, 10}_1 ∧ -b^{83, 10}_0 ∧ -p_830) -> (-b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ b^{83, 11}_0) c in CNF: c b^{83, 10}_2 ∨ -b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ p_830 ∨ -b^{83, 11}_2 c b^{83, 10}_2 ∨ -b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ p_830 ∨ -b^{83, 11}_1 c b^{83, 10}_2 ∨ -b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ p_830 ∨ b^{83, 11}_0 c in DIMACS: 18716 -18717 18718 830 -18719 0 18716 -18717 18718 830 -18720 0 18716 -18717 18718 830 18721 0 c 1-1 --> 0 c (-b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ b^{83, 10}_0 ∧ -p_830) -> (-b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ -b^{83, 11}_0) c in CNF: c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ p_830 ∨ -b^{83, 11}_2 c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ p_830 ∨ -b^{83, 11}_1 c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ p_830 ∨ -b^{83, 11}_0 c in DIMACS: 18716 18717 -18718 830 -18719 0 18716 18717 -18718 830 -18720 0 18716 18717 -18718 830 -18721 0 c 0-1 --> -1 c (-b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ -b^{83, 10}_0 ∧ -p_830) -> ( b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ b^{83, 11}_0) c in CNF: c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ p_830 ∨ b^{83, 11}_2 c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ p_830 ∨ -b^{83, 11}_1 c b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ p_830 ∨ b^{83, 11}_0 c in DIMACS: 18716 18717 18718 830 18719 0 18716 18717 18718 830 -18720 0 18716 18717 18718 830 18721 0 c -1-1 --> -2 c ( b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ b^{83, 10}_0 ∧ -p_830) -> ( b^{83, 11}_2 ∧ b^{83, 11}_1 ∧ -b^{83, 11}_0) c in CNF: c -b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ p_830 ∨ b^{83, 11}_2 c -b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ p_830 ∨ b^{83, 11}_1 c -b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ p_830 ∨ -b^{83, 11}_0 c in DIMACS: -18716 18717 -18718 830 18719 0 -18716 18717 -18718 830 18720 0 -18716 18717 -18718 830 -18721 0 c -2-1 --> break c ( b^{83, 10}_2 ∧ b^{83, 10}_1 ∧ -b^{83, 10}_0 ∧ -p_830) -> break c in CNF: c -b^{83, 10}_2 ∨ -b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ p_830 ∨ break c in DIMACS: -18716 -18717 18718 830 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 10}_2 ∧ -b^{83, 10}_1 ∧ -b^{83, 10}_0 ∧ true) c in CNF: c -b^{83, 10}_2 ∨ b^{83, 10}_1 ∨ b^{83, 10}_0 ∨ false c in DIMACS: -18716 18717 18718 0 c 3 does not represent an automaton state. c -(-b^{83, 10}_2 ∧ b^{83, 10}_1 ∧ b^{83, 10}_0 ∧ true) c in CNF: c b^{83, 10}_2 ∨ -b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ false c in DIMACS: 18716 -18717 -18718 0 c -3 does not represent an automaton state. c -( b^{83, 10}_2 ∧ b^{83, 10}_1 ∧ b^{83, 10}_0 ∧ true) c in CNF: c -b^{83, 10}_2 ∨ -b^{83, 10}_1 ∨ -b^{83, 10}_0 ∨ false c in DIMACS: -18716 -18717 -18718 0 c i = 11 c -2+1 --> -1 c ( b^{83, 11}_2 ∧ b^{83, 11}_1 ∧ -b^{83, 11}_0 ∧ p_913) -> ( b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ b^{83, 12}_0) c in CNF: c -b^{83, 11}_2 ∨ -b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ -p_913 ∨ b^{83, 12}_2 c -b^{83, 11}_2 ∨ -b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ -p_913 ∨ -b^{83, 12}_1 c -b^{83, 11}_2 ∨ -b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ -p_913 ∨ b^{83, 12}_0 c in DIMACS: -18719 -18720 18721 -913 18722 0 -18719 -18720 18721 -913 -18723 0 -18719 -18720 18721 -913 18724 0 c -1+1 --> 0 c ( b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ b^{83, 11}_0 ∧ p_913) -> (-b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ -b^{83, 12}_0) c in CNF: c -b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ -p_913 ∨ -b^{83, 12}_2 c -b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ -p_913 ∨ -b^{83, 12}_1 c -b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ -p_913 ∨ -b^{83, 12}_0 c in DIMACS: -18719 18720 -18721 -913 -18722 0 -18719 18720 -18721 -913 -18723 0 -18719 18720 -18721 -913 -18724 0 c 0+1 --> 1 c (-b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ -b^{83, 11}_0 ∧ p_913) -> (-b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ b^{83, 12}_0) c in CNF: c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ -p_913 ∨ -b^{83, 12}_2 c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ -p_913 ∨ -b^{83, 12}_1 c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ -p_913 ∨ b^{83, 12}_0 c in DIMACS: 18719 18720 18721 -913 -18722 0 18719 18720 18721 -913 -18723 0 18719 18720 18721 -913 18724 0 c 1+1 --> 2 c (-b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ b^{83, 11}_0 ∧ p_913) -> (-b^{83, 12}_2 ∧ b^{83, 12}_1 ∧ -b^{83, 12}_0) c in CNF: c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ -p_913 ∨ -b^{83, 12}_2 c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ -p_913 ∨ b^{83, 12}_1 c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ -p_913 ∨ -b^{83, 12}_0 c in DIMACS: 18719 18720 -18721 -913 -18722 0 18719 18720 -18721 -913 18723 0 18719 18720 -18721 -913 -18724 0 c 2+1 --> break c (-b^{83, 11}_2 ∧ b^{83, 11}_1 ∧ -b^{83, 11}_0 ∧ p_913) -> break c in CNF: c b^{83, 11}_2 ∨ -b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ -p_913 ∨ break c in DIMACS: 18719 -18720 18721 -913 1162 0 c 2-1 --> 1 c (-b^{83, 11}_2 ∧ b^{83, 11}_1 ∧ -b^{83, 11}_0 ∧ -p_913) -> (-b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ b^{83, 12}_0) c in CNF: c b^{83, 11}_2 ∨ -b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ p_913 ∨ -b^{83, 12}_2 c b^{83, 11}_2 ∨ -b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ p_913 ∨ -b^{83, 12}_1 c b^{83, 11}_2 ∨ -b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ p_913 ∨ b^{83, 12}_0 c in DIMACS: 18719 -18720 18721 913 -18722 0 18719 -18720 18721 913 -18723 0 18719 -18720 18721 913 18724 0 c 1-1 --> 0 c (-b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ b^{83, 11}_0 ∧ -p_913) -> (-b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ -b^{83, 12}_0) c in CNF: c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ p_913 ∨ -b^{83, 12}_2 c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ p_913 ∨ -b^{83, 12}_1 c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ p_913 ∨ -b^{83, 12}_0 c in DIMACS: 18719 18720 -18721 913 -18722 0 18719 18720 -18721 913 -18723 0 18719 18720 -18721 913 -18724 0 c 0-1 --> -1 c (-b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ -b^{83, 11}_0 ∧ -p_913) -> ( b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ b^{83, 12}_0) c in CNF: c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ p_913 ∨ b^{83, 12}_2 c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ p_913 ∨ -b^{83, 12}_1 c b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ p_913 ∨ b^{83, 12}_0 c in DIMACS: 18719 18720 18721 913 18722 0 18719 18720 18721 913 -18723 0 18719 18720 18721 913 18724 0 c -1-1 --> -2 c ( b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ b^{83, 11}_0 ∧ -p_913) -> ( b^{83, 12}_2 ∧ b^{83, 12}_1 ∧ -b^{83, 12}_0) c in CNF: c -b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ p_913 ∨ b^{83, 12}_2 c -b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ p_913 ∨ b^{83, 12}_1 c -b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ p_913 ∨ -b^{83, 12}_0 c in DIMACS: -18719 18720 -18721 913 18722 0 -18719 18720 -18721 913 18723 0 -18719 18720 -18721 913 -18724 0 c -2-1 --> break c ( b^{83, 11}_2 ∧ b^{83, 11}_1 ∧ -b^{83, 11}_0 ∧ -p_913) -> break c in CNF: c -b^{83, 11}_2 ∨ -b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ p_913 ∨ break c in DIMACS: -18719 -18720 18721 913 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 11}_2 ∧ -b^{83, 11}_1 ∧ -b^{83, 11}_0 ∧ true) c in CNF: c -b^{83, 11}_2 ∨ b^{83, 11}_1 ∨ b^{83, 11}_0 ∨ false c in DIMACS: -18719 18720 18721 0 c 3 does not represent an automaton state. c -(-b^{83, 11}_2 ∧ b^{83, 11}_1 ∧ b^{83, 11}_0 ∧ true) c in CNF: c b^{83, 11}_2 ∨ -b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ false c in DIMACS: 18719 -18720 -18721 0 c -3 does not represent an automaton state. c -( b^{83, 11}_2 ∧ b^{83, 11}_1 ∧ b^{83, 11}_0 ∧ true) c in CNF: c -b^{83, 11}_2 ∨ -b^{83, 11}_1 ∨ -b^{83, 11}_0 ∨ false c in DIMACS: -18719 -18720 -18721 0 c i = 12 c -2+1 --> -1 c ( b^{83, 12}_2 ∧ b^{83, 12}_1 ∧ -b^{83, 12}_0 ∧ p_996) -> ( b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ b^{83, 13}_0) c in CNF: c -b^{83, 12}_2 ∨ -b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ -p_996 ∨ b^{83, 13}_2 c -b^{83, 12}_2 ∨ -b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ -p_996 ∨ -b^{83, 13}_1 c -b^{83, 12}_2 ∨ -b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ -p_996 ∨ b^{83, 13}_0 c in DIMACS: -18722 -18723 18724 -996 18725 0 -18722 -18723 18724 -996 -18726 0 -18722 -18723 18724 -996 18727 0 c -1+1 --> 0 c ( b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ b^{83, 12}_0 ∧ p_996) -> (-b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ -b^{83, 13}_0) c in CNF: c -b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ -p_996 ∨ -b^{83, 13}_2 c -b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ -p_996 ∨ -b^{83, 13}_1 c -b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ -p_996 ∨ -b^{83, 13}_0 c in DIMACS: -18722 18723 -18724 -996 -18725 0 -18722 18723 -18724 -996 -18726 0 -18722 18723 -18724 -996 -18727 0 c 0+1 --> 1 c (-b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ -b^{83, 12}_0 ∧ p_996) -> (-b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ b^{83, 13}_0) c in CNF: c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ -p_996 ∨ -b^{83, 13}_2 c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ -p_996 ∨ -b^{83, 13}_1 c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ -p_996 ∨ b^{83, 13}_0 c in DIMACS: 18722 18723 18724 -996 -18725 0 18722 18723 18724 -996 -18726 0 18722 18723 18724 -996 18727 0 c 1+1 --> 2 c (-b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ b^{83, 12}_0 ∧ p_996) -> (-b^{83, 13}_2 ∧ b^{83, 13}_1 ∧ -b^{83, 13}_0) c in CNF: c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ -p_996 ∨ -b^{83, 13}_2 c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ -p_996 ∨ b^{83, 13}_1 c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ -p_996 ∨ -b^{83, 13}_0 c in DIMACS: 18722 18723 -18724 -996 -18725 0 18722 18723 -18724 -996 18726 0 18722 18723 -18724 -996 -18727 0 c 2+1 --> break c (-b^{83, 12}_2 ∧ b^{83, 12}_1 ∧ -b^{83, 12}_0 ∧ p_996) -> break c in CNF: c b^{83, 12}_2 ∨ -b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ -p_996 ∨ break c in DIMACS: 18722 -18723 18724 -996 1162 0 c 2-1 --> 1 c (-b^{83, 12}_2 ∧ b^{83, 12}_1 ∧ -b^{83, 12}_0 ∧ -p_996) -> (-b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ b^{83, 13}_0) c in CNF: c b^{83, 12}_2 ∨ -b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ p_996 ∨ -b^{83, 13}_2 c b^{83, 12}_2 ∨ -b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ p_996 ∨ -b^{83, 13}_1 c b^{83, 12}_2 ∨ -b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ p_996 ∨ b^{83, 13}_0 c in DIMACS: 18722 -18723 18724 996 -18725 0 18722 -18723 18724 996 -18726 0 18722 -18723 18724 996 18727 0 c 1-1 --> 0 c (-b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ b^{83, 12}_0 ∧ -p_996) -> (-b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ -b^{83, 13}_0) c in CNF: c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ p_996 ∨ -b^{83, 13}_2 c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ p_996 ∨ -b^{83, 13}_1 c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ p_996 ∨ -b^{83, 13}_0 c in DIMACS: 18722 18723 -18724 996 -18725 0 18722 18723 -18724 996 -18726 0 18722 18723 -18724 996 -18727 0 c 0-1 --> -1 c (-b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ -b^{83, 12}_0 ∧ -p_996) -> ( b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ b^{83, 13}_0) c in CNF: c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ p_996 ∨ b^{83, 13}_2 c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ p_996 ∨ -b^{83, 13}_1 c b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ p_996 ∨ b^{83, 13}_0 c in DIMACS: 18722 18723 18724 996 18725 0 18722 18723 18724 996 -18726 0 18722 18723 18724 996 18727 0 c -1-1 --> -2 c ( b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ b^{83, 12}_0 ∧ -p_996) -> ( b^{83, 13}_2 ∧ b^{83, 13}_1 ∧ -b^{83, 13}_0) c in CNF: c -b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ p_996 ∨ b^{83, 13}_2 c -b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ p_996 ∨ b^{83, 13}_1 c -b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ p_996 ∨ -b^{83, 13}_0 c in DIMACS: -18722 18723 -18724 996 18725 0 -18722 18723 -18724 996 18726 0 -18722 18723 -18724 996 -18727 0 c -2-1 --> break c ( b^{83, 12}_2 ∧ b^{83, 12}_1 ∧ -b^{83, 12}_0 ∧ -p_996) -> break c in CNF: c -b^{83, 12}_2 ∨ -b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ p_996 ∨ break c in DIMACS: -18722 -18723 18724 996 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 12}_2 ∧ -b^{83, 12}_1 ∧ -b^{83, 12}_0 ∧ true) c in CNF: c -b^{83, 12}_2 ∨ b^{83, 12}_1 ∨ b^{83, 12}_0 ∨ false c in DIMACS: -18722 18723 18724 0 c 3 does not represent an automaton state. c -(-b^{83, 12}_2 ∧ b^{83, 12}_1 ∧ b^{83, 12}_0 ∧ true) c in CNF: c b^{83, 12}_2 ∨ -b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ false c in DIMACS: 18722 -18723 -18724 0 c -3 does not represent an automaton state. c -( b^{83, 12}_2 ∧ b^{83, 12}_1 ∧ b^{83, 12}_0 ∧ true) c in CNF: c -b^{83, 12}_2 ∨ -b^{83, 12}_1 ∨ -b^{83, 12}_0 ∨ false c in DIMACS: -18722 -18723 -18724 0 c i = 13 c -2+1 --> -1 c ( b^{83, 13}_2 ∧ b^{83, 13}_1 ∧ -b^{83, 13}_0 ∧ p_1079) -> ( b^{83, 14}_2 ∧ -b^{83, 14}_1 ∧ b^{83, 14}_0) c in CNF: c -b^{83, 13}_2 ∨ -b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ -p_1079 ∨ b^{83, 14}_2 c -b^{83, 13}_2 ∨ -b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ -p_1079 ∨ -b^{83, 14}_1 c -b^{83, 13}_2 ∨ -b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ -p_1079 ∨ b^{83, 14}_0 c in DIMACS: -18725 -18726 18727 -1079 18728 0 -18725 -18726 18727 -1079 -18729 0 -18725 -18726 18727 -1079 18730 0 c -1+1 --> 0 c ( b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ b^{83, 13}_0 ∧ p_1079) -> (-b^{83, 14}_2 ∧ -b^{83, 14}_1 ∧ -b^{83, 14}_0) c in CNF: c -b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ -p_1079 ∨ -b^{83, 14}_2 c -b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ -p_1079 ∨ -b^{83, 14}_1 c -b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ -p_1079 ∨ -b^{83, 14}_0 c in DIMACS: -18725 18726 -18727 -1079 -18728 0 -18725 18726 -18727 -1079 -18729 0 -18725 18726 -18727 -1079 -18730 0 c 0+1 --> 1 c (-b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ -b^{83, 13}_0 ∧ p_1079) -> (-b^{83, 14}_2 ∧ -b^{83, 14}_1 ∧ b^{83, 14}_0) c in CNF: c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ -p_1079 ∨ -b^{83, 14}_2 c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ -p_1079 ∨ -b^{83, 14}_1 c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ -p_1079 ∨ b^{83, 14}_0 c in DIMACS: 18725 18726 18727 -1079 -18728 0 18725 18726 18727 -1079 -18729 0 18725 18726 18727 -1079 18730 0 c 1+1 --> 2 c (-b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ b^{83, 13}_0 ∧ p_1079) -> (-b^{83, 14}_2 ∧ b^{83, 14}_1 ∧ -b^{83, 14}_0) c in CNF: c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ -p_1079 ∨ -b^{83, 14}_2 c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ -p_1079 ∨ b^{83, 14}_1 c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ -p_1079 ∨ -b^{83, 14}_0 c in DIMACS: 18725 18726 -18727 -1079 -18728 0 18725 18726 -18727 -1079 18729 0 18725 18726 -18727 -1079 -18730 0 c 2+1 --> break c (-b^{83, 13}_2 ∧ b^{83, 13}_1 ∧ -b^{83, 13}_0 ∧ p_1079) -> break c in CNF: c b^{83, 13}_2 ∨ -b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ -p_1079 ∨ break c in DIMACS: 18725 -18726 18727 -1079 1162 0 c 2-1 --> 1 c (-b^{83, 13}_2 ∧ b^{83, 13}_1 ∧ -b^{83, 13}_0 ∧ -p_1079) -> (-b^{83, 14}_2 ∧ -b^{83, 14}_1 ∧ b^{83, 14}_0) c in CNF: c b^{83, 13}_2 ∨ -b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ p_1079 ∨ -b^{83, 14}_2 c b^{83, 13}_2 ∨ -b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ p_1079 ∨ -b^{83, 14}_1 c b^{83, 13}_2 ∨ -b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ p_1079 ∨ b^{83, 14}_0 c in DIMACS: 18725 -18726 18727 1079 -18728 0 18725 -18726 18727 1079 -18729 0 18725 -18726 18727 1079 18730 0 c 1-1 --> 0 c (-b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ b^{83, 13}_0 ∧ -p_1079) -> (-b^{83, 14}_2 ∧ -b^{83, 14}_1 ∧ -b^{83, 14}_0) c in CNF: c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ p_1079 ∨ -b^{83, 14}_2 c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ p_1079 ∨ -b^{83, 14}_1 c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ p_1079 ∨ -b^{83, 14}_0 c in DIMACS: 18725 18726 -18727 1079 -18728 0 18725 18726 -18727 1079 -18729 0 18725 18726 -18727 1079 -18730 0 c 0-1 --> -1 c (-b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ -b^{83, 13}_0 ∧ -p_1079) -> ( b^{83, 14}_2 ∧ -b^{83, 14}_1 ∧ b^{83, 14}_0) c in CNF: c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ p_1079 ∨ b^{83, 14}_2 c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ p_1079 ∨ -b^{83, 14}_1 c b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ p_1079 ∨ b^{83, 14}_0 c in DIMACS: 18725 18726 18727 1079 18728 0 18725 18726 18727 1079 -18729 0 18725 18726 18727 1079 18730 0 c -1-1 --> -2 c ( b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ b^{83, 13}_0 ∧ -p_1079) -> ( b^{83, 14}_2 ∧ b^{83, 14}_1 ∧ -b^{83, 14}_0) c in CNF: c -b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ p_1079 ∨ b^{83, 14}_2 c -b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ p_1079 ∨ b^{83, 14}_1 c -b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ p_1079 ∨ -b^{83, 14}_0 c in DIMACS: -18725 18726 -18727 1079 18728 0 -18725 18726 -18727 1079 18729 0 -18725 18726 -18727 1079 -18730 0 c -2-1 --> break c ( b^{83, 13}_2 ∧ b^{83, 13}_1 ∧ -b^{83, 13}_0 ∧ -p_1079) -> break c in CNF: c -b^{83, 13}_2 ∨ -b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ p_1079 ∨ break c in DIMACS: -18725 -18726 18727 1079 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{83, 13}_2 ∧ -b^{83, 13}_1 ∧ -b^{83, 13}_0 ∧ true) c in CNF: c -b^{83, 13}_2 ∨ b^{83, 13}_1 ∨ b^{83, 13}_0 ∨ false c in DIMACS: -18725 18726 18727 0 c 3 does not represent an automaton state. c -(-b^{83, 13}_2 ∧ b^{83, 13}_1 ∧ b^{83, 13}_0 ∧ true) c in CNF: c b^{83, 13}_2 ∨ -b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ false c in DIMACS: 18725 -18726 -18727 0 c -3 does not represent an automaton state. c -( b^{83, 13}_2 ∧ b^{83, 13}_1 ∧ b^{83, 13}_0 ∧ true) c in CNF: c -b^{83, 13}_2 ∨ -b^{83, 13}_1 ∨ -b^{83, 13}_0 ∨ false c in DIMACS: -18725 -18726 -18727 0 c INIT for k = 84 c -b^{84, 1}_2 c -b^{84, 1}_1 c -b^{84, 1}_0 c in DIMACS: -18731 0 -18732 0 -18733 0 c Transitions for k = 84 c i = 1 c -2+1 --> -1 c ( b^{84, 1}_2 ∧ b^{84, 1}_1 ∧ -b^{84, 1}_0 ∧ p_84) -> ( b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ b^{84, 2}_0) c in CNF: c -b^{84, 1}_2 ∨ -b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ -p_84 ∨ b^{84, 2}_2 c -b^{84, 1}_2 ∨ -b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ -p_84 ∨ -b^{84, 2}_1 c -b^{84, 1}_2 ∨ -b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ -p_84 ∨ b^{84, 2}_0 c in DIMACS: -18731 -18732 18733 -84 18734 0 -18731 -18732 18733 -84 -18735 0 -18731 -18732 18733 -84 18736 0 c -1+1 --> 0 c ( b^{84, 1}_2 ∧ -b^{84, 1}_1 ∧ b^{84, 1}_0 ∧ p_84) -> (-b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ -b^{84, 2}_0) c in CNF: c -b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ -p_84 ∨ -b^{84, 2}_2 c -b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ -p_84 ∨ -b^{84, 2}_1 c -b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ -p_84 ∨ -b^{84, 2}_0 c in DIMACS: -18731 18732 -18733 -84 -18734 0 -18731 18732 -18733 -84 -18735 0 -18731 18732 -18733 -84 -18736 0 c 0+1 --> 1 c (-b^{84, 1}_2 ∧ -b^{84, 1}_1 ∧ -b^{84, 1}_0 ∧ p_84) -> (-b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ b^{84, 2}_0) c in CNF: c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ -p_84 ∨ -b^{84, 2}_2 c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ -p_84 ∨ -b^{84, 2}_1 c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ -p_84 ∨ b^{84, 2}_0 c in DIMACS: 18731 18732 18733 -84 -18734 0 18731 18732 18733 -84 -18735 0 18731 18732 18733 -84 18736 0 c 1+1 --> 2 c (-b^{84, 1}_2 ∧ -b^{84, 1}_1 ∧ b^{84, 1}_0 ∧ p_84) -> (-b^{84, 2}_2 ∧ b^{84, 2}_1 ∧ -b^{84, 2}_0) c in CNF: c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ -p_84 ∨ -b^{84, 2}_2 c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ -p_84 ∨ b^{84, 2}_1 c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ -p_84 ∨ -b^{84, 2}_0 c in DIMACS: 18731 18732 -18733 -84 -18734 0 18731 18732 -18733 -84 18735 0 18731 18732 -18733 -84 -18736 0 c 2+1 --> break c (-b^{84, 1}_2 ∧ b^{84, 1}_1 ∧ -b^{84, 1}_0 ∧ p_84) -> break c in CNF: c b^{84, 1}_2 ∨ -b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ -p_84 ∨ break c in DIMACS: 18731 -18732 18733 -84 1162 0 c 2-1 --> 1 c (-b^{84, 1}_2 ∧ b^{84, 1}_1 ∧ -b^{84, 1}_0 ∧ -p_84) -> (-b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ b^{84, 2}_0) c in CNF: c b^{84, 1}_2 ∨ -b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ p_84 ∨ -b^{84, 2}_2 c b^{84, 1}_2 ∨ -b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ p_84 ∨ -b^{84, 2}_1 c b^{84, 1}_2 ∨ -b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ p_84 ∨ b^{84, 2}_0 c in DIMACS: 18731 -18732 18733 84 -18734 0 18731 -18732 18733 84 -18735 0 18731 -18732 18733 84 18736 0 c 1-1 --> 0 c (-b^{84, 1}_2 ∧ -b^{84, 1}_1 ∧ b^{84, 1}_0 ∧ -p_84) -> (-b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ -b^{84, 2}_0) c in CNF: c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ p_84 ∨ -b^{84, 2}_2 c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ p_84 ∨ -b^{84, 2}_1 c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ p_84 ∨ -b^{84, 2}_0 c in DIMACS: 18731 18732 -18733 84 -18734 0 18731 18732 -18733 84 -18735 0 18731 18732 -18733 84 -18736 0 c 0-1 --> -1 c (-b^{84, 1}_2 ∧ -b^{84, 1}_1 ∧ -b^{84, 1}_0 ∧ -p_84) -> ( b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ b^{84, 2}_0) c in CNF: c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ p_84 ∨ b^{84, 2}_2 c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ p_84 ∨ -b^{84, 2}_1 c b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ p_84 ∨ b^{84, 2}_0 c in DIMACS: 18731 18732 18733 84 18734 0 18731 18732 18733 84 -18735 0 18731 18732 18733 84 18736 0 c -1-1 --> -2 c ( b^{84, 1}_2 ∧ -b^{84, 1}_1 ∧ b^{84, 1}_0 ∧ -p_84) -> ( b^{84, 2}_2 ∧ b^{84, 2}_1 ∧ -b^{84, 2}_0) c in CNF: c -b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ p_84 ∨ b^{84, 2}_2 c -b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ p_84 ∨ b^{84, 2}_1 c -b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ p_84 ∨ -b^{84, 2}_0 c in DIMACS: -18731 18732 -18733 84 18734 0 -18731 18732 -18733 84 18735 0 -18731 18732 -18733 84 -18736 0 c -2-1 --> break c ( b^{84, 1}_2 ∧ b^{84, 1}_1 ∧ -b^{84, 1}_0 ∧ -p_84) -> break c in CNF: c -b^{84, 1}_2 ∨ -b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ p_84 ∨ break c in DIMACS: -18731 -18732 18733 84 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 1}_2 ∧ -b^{84, 1}_1 ∧ -b^{84, 1}_0 ∧ true) c in CNF: c -b^{84, 1}_2 ∨ b^{84, 1}_1 ∨ b^{84, 1}_0 ∨ false c in DIMACS: -18731 18732 18733 0 c 3 does not represent an automaton state. c -(-b^{84, 1}_2 ∧ b^{84, 1}_1 ∧ b^{84, 1}_0 ∧ true) c in CNF: c b^{84, 1}_2 ∨ -b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ false c in DIMACS: 18731 -18732 -18733 0 c -3 does not represent an automaton state. c -( b^{84, 1}_2 ∧ b^{84, 1}_1 ∧ b^{84, 1}_0 ∧ true) c in CNF: c -b^{84, 1}_2 ∨ -b^{84, 1}_1 ∨ -b^{84, 1}_0 ∨ false c in DIMACS: -18731 -18732 -18733 0 c i = 2 c -2+1 --> -1 c ( b^{84, 2}_2 ∧ b^{84, 2}_1 ∧ -b^{84, 2}_0 ∧ p_168) -> ( b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ b^{84, 3}_0) c in CNF: c -b^{84, 2}_2 ∨ -b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ -p_168 ∨ b^{84, 3}_2 c -b^{84, 2}_2 ∨ -b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ -p_168 ∨ -b^{84, 3}_1 c -b^{84, 2}_2 ∨ -b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ -p_168 ∨ b^{84, 3}_0 c in DIMACS: -18734 -18735 18736 -168 18737 0 -18734 -18735 18736 -168 -18738 0 -18734 -18735 18736 -168 18739 0 c -1+1 --> 0 c ( b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ b^{84, 2}_0 ∧ p_168) -> (-b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ -b^{84, 3}_0) c in CNF: c -b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ -p_168 ∨ -b^{84, 3}_2 c -b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ -p_168 ∨ -b^{84, 3}_1 c -b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ -p_168 ∨ -b^{84, 3}_0 c in DIMACS: -18734 18735 -18736 -168 -18737 0 -18734 18735 -18736 -168 -18738 0 -18734 18735 -18736 -168 -18739 0 c 0+1 --> 1 c (-b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ -b^{84, 2}_0 ∧ p_168) -> (-b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ b^{84, 3}_0) c in CNF: c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ -p_168 ∨ -b^{84, 3}_2 c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ -p_168 ∨ -b^{84, 3}_1 c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ -p_168 ∨ b^{84, 3}_0 c in DIMACS: 18734 18735 18736 -168 -18737 0 18734 18735 18736 -168 -18738 0 18734 18735 18736 -168 18739 0 c 1+1 --> 2 c (-b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ b^{84, 2}_0 ∧ p_168) -> (-b^{84, 3}_2 ∧ b^{84, 3}_1 ∧ -b^{84, 3}_0) c in CNF: c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ -p_168 ∨ -b^{84, 3}_2 c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ -p_168 ∨ b^{84, 3}_1 c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ -p_168 ∨ -b^{84, 3}_0 c in DIMACS: 18734 18735 -18736 -168 -18737 0 18734 18735 -18736 -168 18738 0 18734 18735 -18736 -168 -18739 0 c 2+1 --> break c (-b^{84, 2}_2 ∧ b^{84, 2}_1 ∧ -b^{84, 2}_0 ∧ p_168) -> break c in CNF: c b^{84, 2}_2 ∨ -b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ -p_168 ∨ break c in DIMACS: 18734 -18735 18736 -168 1162 0 c 2-1 --> 1 c (-b^{84, 2}_2 ∧ b^{84, 2}_1 ∧ -b^{84, 2}_0 ∧ -p_168) -> (-b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ b^{84, 3}_0) c in CNF: c b^{84, 2}_2 ∨ -b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ p_168 ∨ -b^{84, 3}_2 c b^{84, 2}_2 ∨ -b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ p_168 ∨ -b^{84, 3}_1 c b^{84, 2}_2 ∨ -b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ p_168 ∨ b^{84, 3}_0 c in DIMACS: 18734 -18735 18736 168 -18737 0 18734 -18735 18736 168 -18738 0 18734 -18735 18736 168 18739 0 c 1-1 --> 0 c (-b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ b^{84, 2}_0 ∧ -p_168) -> (-b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ -b^{84, 3}_0) c in CNF: c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ p_168 ∨ -b^{84, 3}_2 c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ p_168 ∨ -b^{84, 3}_1 c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ p_168 ∨ -b^{84, 3}_0 c in DIMACS: 18734 18735 -18736 168 -18737 0 18734 18735 -18736 168 -18738 0 18734 18735 -18736 168 -18739 0 c 0-1 --> -1 c (-b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ -b^{84, 2}_0 ∧ -p_168) -> ( b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ b^{84, 3}_0) c in CNF: c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ p_168 ∨ b^{84, 3}_2 c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ p_168 ∨ -b^{84, 3}_1 c b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ p_168 ∨ b^{84, 3}_0 c in DIMACS: 18734 18735 18736 168 18737 0 18734 18735 18736 168 -18738 0 18734 18735 18736 168 18739 0 c -1-1 --> -2 c ( b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ b^{84, 2}_0 ∧ -p_168) -> ( b^{84, 3}_2 ∧ b^{84, 3}_1 ∧ -b^{84, 3}_0) c in CNF: c -b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ p_168 ∨ b^{84, 3}_2 c -b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ p_168 ∨ b^{84, 3}_1 c -b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ p_168 ∨ -b^{84, 3}_0 c in DIMACS: -18734 18735 -18736 168 18737 0 -18734 18735 -18736 168 18738 0 -18734 18735 -18736 168 -18739 0 c -2-1 --> break c ( b^{84, 2}_2 ∧ b^{84, 2}_1 ∧ -b^{84, 2}_0 ∧ -p_168) -> break c in CNF: c -b^{84, 2}_2 ∨ -b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ p_168 ∨ break c in DIMACS: -18734 -18735 18736 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 2}_2 ∧ -b^{84, 2}_1 ∧ -b^{84, 2}_0 ∧ true) c in CNF: c -b^{84, 2}_2 ∨ b^{84, 2}_1 ∨ b^{84, 2}_0 ∨ false c in DIMACS: -18734 18735 18736 0 c 3 does not represent an automaton state. c -(-b^{84, 2}_2 ∧ b^{84, 2}_1 ∧ b^{84, 2}_0 ∧ true) c in CNF: c b^{84, 2}_2 ∨ -b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ false c in DIMACS: 18734 -18735 -18736 0 c -3 does not represent an automaton state. c -( b^{84, 2}_2 ∧ b^{84, 2}_1 ∧ b^{84, 2}_0 ∧ true) c in CNF: c -b^{84, 2}_2 ∨ -b^{84, 2}_1 ∨ -b^{84, 2}_0 ∨ false c in DIMACS: -18734 -18735 -18736 0 c i = 3 c -2+1 --> -1 c ( b^{84, 3}_2 ∧ b^{84, 3}_1 ∧ -b^{84, 3}_0 ∧ p_252) -> ( b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ b^{84, 4}_0) c in CNF: c -b^{84, 3}_2 ∨ -b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ -p_252 ∨ b^{84, 4}_2 c -b^{84, 3}_2 ∨ -b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ -p_252 ∨ -b^{84, 4}_1 c -b^{84, 3}_2 ∨ -b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ -p_252 ∨ b^{84, 4}_0 c in DIMACS: -18737 -18738 18739 -252 18740 0 -18737 -18738 18739 -252 -18741 0 -18737 -18738 18739 -252 18742 0 c -1+1 --> 0 c ( b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ b^{84, 3}_0 ∧ p_252) -> (-b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ -b^{84, 4}_0) c in CNF: c -b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ -p_252 ∨ -b^{84, 4}_2 c -b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ -p_252 ∨ -b^{84, 4}_1 c -b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ -p_252 ∨ -b^{84, 4}_0 c in DIMACS: -18737 18738 -18739 -252 -18740 0 -18737 18738 -18739 -252 -18741 0 -18737 18738 -18739 -252 -18742 0 c 0+1 --> 1 c (-b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ -b^{84, 3}_0 ∧ p_252) -> (-b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ b^{84, 4}_0) c in CNF: c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ -p_252 ∨ -b^{84, 4}_2 c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ -p_252 ∨ -b^{84, 4}_1 c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ -p_252 ∨ b^{84, 4}_0 c in DIMACS: 18737 18738 18739 -252 -18740 0 18737 18738 18739 -252 -18741 0 18737 18738 18739 -252 18742 0 c 1+1 --> 2 c (-b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ b^{84, 3}_0 ∧ p_252) -> (-b^{84, 4}_2 ∧ b^{84, 4}_1 ∧ -b^{84, 4}_0) c in CNF: c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ -p_252 ∨ -b^{84, 4}_2 c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ -p_252 ∨ b^{84, 4}_1 c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ -p_252 ∨ -b^{84, 4}_0 c in DIMACS: 18737 18738 -18739 -252 -18740 0 18737 18738 -18739 -252 18741 0 18737 18738 -18739 -252 -18742 0 c 2+1 --> break c (-b^{84, 3}_2 ∧ b^{84, 3}_1 ∧ -b^{84, 3}_0 ∧ p_252) -> break c in CNF: c b^{84, 3}_2 ∨ -b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ -p_252 ∨ break c in DIMACS: 18737 -18738 18739 -252 1162 0 c 2-1 --> 1 c (-b^{84, 3}_2 ∧ b^{84, 3}_1 ∧ -b^{84, 3}_0 ∧ -p_252) -> (-b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ b^{84, 4}_0) c in CNF: c b^{84, 3}_2 ∨ -b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ p_252 ∨ -b^{84, 4}_2 c b^{84, 3}_2 ∨ -b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ p_252 ∨ -b^{84, 4}_1 c b^{84, 3}_2 ∨ -b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ p_252 ∨ b^{84, 4}_0 c in DIMACS: 18737 -18738 18739 252 -18740 0 18737 -18738 18739 252 -18741 0 18737 -18738 18739 252 18742 0 c 1-1 --> 0 c (-b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ b^{84, 3}_0 ∧ -p_252) -> (-b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ -b^{84, 4}_0) c in CNF: c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ p_252 ∨ -b^{84, 4}_2 c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ p_252 ∨ -b^{84, 4}_1 c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ p_252 ∨ -b^{84, 4}_0 c in DIMACS: 18737 18738 -18739 252 -18740 0 18737 18738 -18739 252 -18741 0 18737 18738 -18739 252 -18742 0 c 0-1 --> -1 c (-b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ -b^{84, 3}_0 ∧ -p_252) -> ( b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ b^{84, 4}_0) c in CNF: c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ p_252 ∨ b^{84, 4}_2 c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ p_252 ∨ -b^{84, 4}_1 c b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ p_252 ∨ b^{84, 4}_0 c in DIMACS: 18737 18738 18739 252 18740 0 18737 18738 18739 252 -18741 0 18737 18738 18739 252 18742 0 c -1-1 --> -2 c ( b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ b^{84, 3}_0 ∧ -p_252) -> ( b^{84, 4}_2 ∧ b^{84, 4}_1 ∧ -b^{84, 4}_0) c in CNF: c -b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ p_252 ∨ b^{84, 4}_2 c -b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ p_252 ∨ b^{84, 4}_1 c -b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ p_252 ∨ -b^{84, 4}_0 c in DIMACS: -18737 18738 -18739 252 18740 0 -18737 18738 -18739 252 18741 0 -18737 18738 -18739 252 -18742 0 c -2-1 --> break c ( b^{84, 3}_2 ∧ b^{84, 3}_1 ∧ -b^{84, 3}_0 ∧ -p_252) -> break c in CNF: c -b^{84, 3}_2 ∨ -b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ p_252 ∨ break c in DIMACS: -18737 -18738 18739 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 3}_2 ∧ -b^{84, 3}_1 ∧ -b^{84, 3}_0 ∧ true) c in CNF: c -b^{84, 3}_2 ∨ b^{84, 3}_1 ∨ b^{84, 3}_0 ∨ false c in DIMACS: -18737 18738 18739 0 c 3 does not represent an automaton state. c -(-b^{84, 3}_2 ∧ b^{84, 3}_1 ∧ b^{84, 3}_0 ∧ true) c in CNF: c b^{84, 3}_2 ∨ -b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ false c in DIMACS: 18737 -18738 -18739 0 c -3 does not represent an automaton state. c -( b^{84, 3}_2 ∧ b^{84, 3}_1 ∧ b^{84, 3}_0 ∧ true) c in CNF: c -b^{84, 3}_2 ∨ -b^{84, 3}_1 ∨ -b^{84, 3}_0 ∨ false c in DIMACS: -18737 -18738 -18739 0 c i = 4 c -2+1 --> -1 c ( b^{84, 4}_2 ∧ b^{84, 4}_1 ∧ -b^{84, 4}_0 ∧ p_336) -> ( b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ b^{84, 5}_0) c in CNF: c -b^{84, 4}_2 ∨ -b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ -p_336 ∨ b^{84, 5}_2 c -b^{84, 4}_2 ∨ -b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ -p_336 ∨ -b^{84, 5}_1 c -b^{84, 4}_2 ∨ -b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ -p_336 ∨ b^{84, 5}_0 c in DIMACS: -18740 -18741 18742 -336 18743 0 -18740 -18741 18742 -336 -18744 0 -18740 -18741 18742 -336 18745 0 c -1+1 --> 0 c ( b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ b^{84, 4}_0 ∧ p_336) -> (-b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ -b^{84, 5}_0) c in CNF: c -b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ -p_336 ∨ -b^{84, 5}_2 c -b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ -p_336 ∨ -b^{84, 5}_1 c -b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ -p_336 ∨ -b^{84, 5}_0 c in DIMACS: -18740 18741 -18742 -336 -18743 0 -18740 18741 -18742 -336 -18744 0 -18740 18741 -18742 -336 -18745 0 c 0+1 --> 1 c (-b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ -b^{84, 4}_0 ∧ p_336) -> (-b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ b^{84, 5}_0) c in CNF: c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ -p_336 ∨ -b^{84, 5}_2 c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ -p_336 ∨ -b^{84, 5}_1 c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ -p_336 ∨ b^{84, 5}_0 c in DIMACS: 18740 18741 18742 -336 -18743 0 18740 18741 18742 -336 -18744 0 18740 18741 18742 -336 18745 0 c 1+1 --> 2 c (-b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ b^{84, 4}_0 ∧ p_336) -> (-b^{84, 5}_2 ∧ b^{84, 5}_1 ∧ -b^{84, 5}_0) c in CNF: c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ -p_336 ∨ -b^{84, 5}_2 c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ -p_336 ∨ b^{84, 5}_1 c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ -p_336 ∨ -b^{84, 5}_0 c in DIMACS: 18740 18741 -18742 -336 -18743 0 18740 18741 -18742 -336 18744 0 18740 18741 -18742 -336 -18745 0 c 2+1 --> break c (-b^{84, 4}_2 ∧ b^{84, 4}_1 ∧ -b^{84, 4}_0 ∧ p_336) -> break c in CNF: c b^{84, 4}_2 ∨ -b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ -p_336 ∨ break c in DIMACS: 18740 -18741 18742 -336 1162 0 c 2-1 --> 1 c (-b^{84, 4}_2 ∧ b^{84, 4}_1 ∧ -b^{84, 4}_0 ∧ -p_336) -> (-b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ b^{84, 5}_0) c in CNF: c b^{84, 4}_2 ∨ -b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ p_336 ∨ -b^{84, 5}_2 c b^{84, 4}_2 ∨ -b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ p_336 ∨ -b^{84, 5}_1 c b^{84, 4}_2 ∨ -b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ p_336 ∨ b^{84, 5}_0 c in DIMACS: 18740 -18741 18742 336 -18743 0 18740 -18741 18742 336 -18744 0 18740 -18741 18742 336 18745 0 c 1-1 --> 0 c (-b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ b^{84, 4}_0 ∧ -p_336) -> (-b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ -b^{84, 5}_0) c in CNF: c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ p_336 ∨ -b^{84, 5}_2 c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ p_336 ∨ -b^{84, 5}_1 c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ p_336 ∨ -b^{84, 5}_0 c in DIMACS: 18740 18741 -18742 336 -18743 0 18740 18741 -18742 336 -18744 0 18740 18741 -18742 336 -18745 0 c 0-1 --> -1 c (-b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ -b^{84, 4}_0 ∧ -p_336) -> ( b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ b^{84, 5}_0) c in CNF: c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ p_336 ∨ b^{84, 5}_2 c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ p_336 ∨ -b^{84, 5}_1 c b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ p_336 ∨ b^{84, 5}_0 c in DIMACS: 18740 18741 18742 336 18743 0 18740 18741 18742 336 -18744 0 18740 18741 18742 336 18745 0 c -1-1 --> -2 c ( b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ b^{84, 4}_0 ∧ -p_336) -> ( b^{84, 5}_2 ∧ b^{84, 5}_1 ∧ -b^{84, 5}_0) c in CNF: c -b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ p_336 ∨ b^{84, 5}_2 c -b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ p_336 ∨ b^{84, 5}_1 c -b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ p_336 ∨ -b^{84, 5}_0 c in DIMACS: -18740 18741 -18742 336 18743 0 -18740 18741 -18742 336 18744 0 -18740 18741 -18742 336 -18745 0 c -2-1 --> break c ( b^{84, 4}_2 ∧ b^{84, 4}_1 ∧ -b^{84, 4}_0 ∧ -p_336) -> break c in CNF: c -b^{84, 4}_2 ∨ -b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ p_336 ∨ break c in DIMACS: -18740 -18741 18742 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 4}_2 ∧ -b^{84, 4}_1 ∧ -b^{84, 4}_0 ∧ true) c in CNF: c -b^{84, 4}_2 ∨ b^{84, 4}_1 ∨ b^{84, 4}_0 ∨ false c in DIMACS: -18740 18741 18742 0 c 3 does not represent an automaton state. c -(-b^{84, 4}_2 ∧ b^{84, 4}_1 ∧ b^{84, 4}_0 ∧ true) c in CNF: c b^{84, 4}_2 ∨ -b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ false c in DIMACS: 18740 -18741 -18742 0 c -3 does not represent an automaton state. c -( b^{84, 4}_2 ∧ b^{84, 4}_1 ∧ b^{84, 4}_0 ∧ true) c in CNF: c -b^{84, 4}_2 ∨ -b^{84, 4}_1 ∨ -b^{84, 4}_0 ∨ false c in DIMACS: -18740 -18741 -18742 0 c i = 5 c -2+1 --> -1 c ( b^{84, 5}_2 ∧ b^{84, 5}_1 ∧ -b^{84, 5}_0 ∧ p_420) -> ( b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ b^{84, 6}_0) c in CNF: c -b^{84, 5}_2 ∨ -b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ -p_420 ∨ b^{84, 6}_2 c -b^{84, 5}_2 ∨ -b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ -p_420 ∨ -b^{84, 6}_1 c -b^{84, 5}_2 ∨ -b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ -p_420 ∨ b^{84, 6}_0 c in DIMACS: -18743 -18744 18745 -420 18746 0 -18743 -18744 18745 -420 -18747 0 -18743 -18744 18745 -420 18748 0 c -1+1 --> 0 c ( b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ b^{84, 5}_0 ∧ p_420) -> (-b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ -b^{84, 6}_0) c in CNF: c -b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ -p_420 ∨ -b^{84, 6}_2 c -b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ -p_420 ∨ -b^{84, 6}_1 c -b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ -p_420 ∨ -b^{84, 6}_0 c in DIMACS: -18743 18744 -18745 -420 -18746 0 -18743 18744 -18745 -420 -18747 0 -18743 18744 -18745 -420 -18748 0 c 0+1 --> 1 c (-b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ -b^{84, 5}_0 ∧ p_420) -> (-b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ b^{84, 6}_0) c in CNF: c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ -p_420 ∨ -b^{84, 6}_2 c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ -p_420 ∨ -b^{84, 6}_1 c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ -p_420 ∨ b^{84, 6}_0 c in DIMACS: 18743 18744 18745 -420 -18746 0 18743 18744 18745 -420 -18747 0 18743 18744 18745 -420 18748 0 c 1+1 --> 2 c (-b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ b^{84, 5}_0 ∧ p_420) -> (-b^{84, 6}_2 ∧ b^{84, 6}_1 ∧ -b^{84, 6}_0) c in CNF: c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ -p_420 ∨ -b^{84, 6}_2 c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ -p_420 ∨ b^{84, 6}_1 c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ -p_420 ∨ -b^{84, 6}_0 c in DIMACS: 18743 18744 -18745 -420 -18746 0 18743 18744 -18745 -420 18747 0 18743 18744 -18745 -420 -18748 0 c 2+1 --> break c (-b^{84, 5}_2 ∧ b^{84, 5}_1 ∧ -b^{84, 5}_0 ∧ p_420) -> break c in CNF: c b^{84, 5}_2 ∨ -b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ -p_420 ∨ break c in DIMACS: 18743 -18744 18745 -420 1162 0 c 2-1 --> 1 c (-b^{84, 5}_2 ∧ b^{84, 5}_1 ∧ -b^{84, 5}_0 ∧ -p_420) -> (-b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ b^{84, 6}_0) c in CNF: c b^{84, 5}_2 ∨ -b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ p_420 ∨ -b^{84, 6}_2 c b^{84, 5}_2 ∨ -b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ p_420 ∨ -b^{84, 6}_1 c b^{84, 5}_2 ∨ -b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ p_420 ∨ b^{84, 6}_0 c in DIMACS: 18743 -18744 18745 420 -18746 0 18743 -18744 18745 420 -18747 0 18743 -18744 18745 420 18748 0 c 1-1 --> 0 c (-b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ b^{84, 5}_0 ∧ -p_420) -> (-b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ -b^{84, 6}_0) c in CNF: c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ p_420 ∨ -b^{84, 6}_2 c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ p_420 ∨ -b^{84, 6}_1 c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ p_420 ∨ -b^{84, 6}_0 c in DIMACS: 18743 18744 -18745 420 -18746 0 18743 18744 -18745 420 -18747 0 18743 18744 -18745 420 -18748 0 c 0-1 --> -1 c (-b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ -b^{84, 5}_0 ∧ -p_420) -> ( b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ b^{84, 6}_0) c in CNF: c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ p_420 ∨ b^{84, 6}_2 c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ p_420 ∨ -b^{84, 6}_1 c b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ p_420 ∨ b^{84, 6}_0 c in DIMACS: 18743 18744 18745 420 18746 0 18743 18744 18745 420 -18747 0 18743 18744 18745 420 18748 0 c -1-1 --> -2 c ( b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ b^{84, 5}_0 ∧ -p_420) -> ( b^{84, 6}_2 ∧ b^{84, 6}_1 ∧ -b^{84, 6}_0) c in CNF: c -b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ p_420 ∨ b^{84, 6}_2 c -b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ p_420 ∨ b^{84, 6}_1 c -b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ p_420 ∨ -b^{84, 6}_0 c in DIMACS: -18743 18744 -18745 420 18746 0 -18743 18744 -18745 420 18747 0 -18743 18744 -18745 420 -18748 0 c -2-1 --> break c ( b^{84, 5}_2 ∧ b^{84, 5}_1 ∧ -b^{84, 5}_0 ∧ -p_420) -> break c in CNF: c -b^{84, 5}_2 ∨ -b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ p_420 ∨ break c in DIMACS: -18743 -18744 18745 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 5}_2 ∧ -b^{84, 5}_1 ∧ -b^{84, 5}_0 ∧ true) c in CNF: c -b^{84, 5}_2 ∨ b^{84, 5}_1 ∨ b^{84, 5}_0 ∨ false c in DIMACS: -18743 18744 18745 0 c 3 does not represent an automaton state. c -(-b^{84, 5}_2 ∧ b^{84, 5}_1 ∧ b^{84, 5}_0 ∧ true) c in CNF: c b^{84, 5}_2 ∨ -b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ false c in DIMACS: 18743 -18744 -18745 0 c -3 does not represent an automaton state. c -( b^{84, 5}_2 ∧ b^{84, 5}_1 ∧ b^{84, 5}_0 ∧ true) c in CNF: c -b^{84, 5}_2 ∨ -b^{84, 5}_1 ∨ -b^{84, 5}_0 ∨ false c in DIMACS: -18743 -18744 -18745 0 c i = 6 c -2+1 --> -1 c ( b^{84, 6}_2 ∧ b^{84, 6}_1 ∧ -b^{84, 6}_0 ∧ p_504) -> ( b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ b^{84, 7}_0) c in CNF: c -b^{84, 6}_2 ∨ -b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ -p_504 ∨ b^{84, 7}_2 c -b^{84, 6}_2 ∨ -b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ -p_504 ∨ -b^{84, 7}_1 c -b^{84, 6}_2 ∨ -b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ -p_504 ∨ b^{84, 7}_0 c in DIMACS: -18746 -18747 18748 -504 18749 0 -18746 -18747 18748 -504 -18750 0 -18746 -18747 18748 -504 18751 0 c -1+1 --> 0 c ( b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ b^{84, 6}_0 ∧ p_504) -> (-b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ -b^{84, 7}_0) c in CNF: c -b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ -p_504 ∨ -b^{84, 7}_2 c -b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ -p_504 ∨ -b^{84, 7}_1 c -b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ -p_504 ∨ -b^{84, 7}_0 c in DIMACS: -18746 18747 -18748 -504 -18749 0 -18746 18747 -18748 -504 -18750 0 -18746 18747 -18748 -504 -18751 0 c 0+1 --> 1 c (-b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ -b^{84, 6}_0 ∧ p_504) -> (-b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ b^{84, 7}_0) c in CNF: c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ -p_504 ∨ -b^{84, 7}_2 c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ -p_504 ∨ -b^{84, 7}_1 c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ -p_504 ∨ b^{84, 7}_0 c in DIMACS: 18746 18747 18748 -504 -18749 0 18746 18747 18748 -504 -18750 0 18746 18747 18748 -504 18751 0 c 1+1 --> 2 c (-b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ b^{84, 6}_0 ∧ p_504) -> (-b^{84, 7}_2 ∧ b^{84, 7}_1 ∧ -b^{84, 7}_0) c in CNF: c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ -p_504 ∨ -b^{84, 7}_2 c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ -p_504 ∨ b^{84, 7}_1 c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ -p_504 ∨ -b^{84, 7}_0 c in DIMACS: 18746 18747 -18748 -504 -18749 0 18746 18747 -18748 -504 18750 0 18746 18747 -18748 -504 -18751 0 c 2+1 --> break c (-b^{84, 6}_2 ∧ b^{84, 6}_1 ∧ -b^{84, 6}_0 ∧ p_504) -> break c in CNF: c b^{84, 6}_2 ∨ -b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ -p_504 ∨ break c in DIMACS: 18746 -18747 18748 -504 1162 0 c 2-1 --> 1 c (-b^{84, 6}_2 ∧ b^{84, 6}_1 ∧ -b^{84, 6}_0 ∧ -p_504) -> (-b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ b^{84, 7}_0) c in CNF: c b^{84, 6}_2 ∨ -b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ p_504 ∨ -b^{84, 7}_2 c b^{84, 6}_2 ∨ -b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ p_504 ∨ -b^{84, 7}_1 c b^{84, 6}_2 ∨ -b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ p_504 ∨ b^{84, 7}_0 c in DIMACS: 18746 -18747 18748 504 -18749 0 18746 -18747 18748 504 -18750 0 18746 -18747 18748 504 18751 0 c 1-1 --> 0 c (-b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ b^{84, 6}_0 ∧ -p_504) -> (-b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ -b^{84, 7}_0) c in CNF: c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ p_504 ∨ -b^{84, 7}_2 c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ p_504 ∨ -b^{84, 7}_1 c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ p_504 ∨ -b^{84, 7}_0 c in DIMACS: 18746 18747 -18748 504 -18749 0 18746 18747 -18748 504 -18750 0 18746 18747 -18748 504 -18751 0 c 0-1 --> -1 c (-b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ -b^{84, 6}_0 ∧ -p_504) -> ( b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ b^{84, 7}_0) c in CNF: c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ p_504 ∨ b^{84, 7}_2 c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ p_504 ∨ -b^{84, 7}_1 c b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ p_504 ∨ b^{84, 7}_0 c in DIMACS: 18746 18747 18748 504 18749 0 18746 18747 18748 504 -18750 0 18746 18747 18748 504 18751 0 c -1-1 --> -2 c ( b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ b^{84, 6}_0 ∧ -p_504) -> ( b^{84, 7}_2 ∧ b^{84, 7}_1 ∧ -b^{84, 7}_0) c in CNF: c -b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ p_504 ∨ b^{84, 7}_2 c -b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ p_504 ∨ b^{84, 7}_1 c -b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ p_504 ∨ -b^{84, 7}_0 c in DIMACS: -18746 18747 -18748 504 18749 0 -18746 18747 -18748 504 18750 0 -18746 18747 -18748 504 -18751 0 c -2-1 --> break c ( b^{84, 6}_2 ∧ b^{84, 6}_1 ∧ -b^{84, 6}_0 ∧ -p_504) -> break c in CNF: c -b^{84, 6}_2 ∨ -b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ p_504 ∨ break c in DIMACS: -18746 -18747 18748 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 6}_2 ∧ -b^{84, 6}_1 ∧ -b^{84, 6}_0 ∧ true) c in CNF: c -b^{84, 6}_2 ∨ b^{84, 6}_1 ∨ b^{84, 6}_0 ∨ false c in DIMACS: -18746 18747 18748 0 c 3 does not represent an automaton state. c -(-b^{84, 6}_2 ∧ b^{84, 6}_1 ∧ b^{84, 6}_0 ∧ true) c in CNF: c b^{84, 6}_2 ∨ -b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ false c in DIMACS: 18746 -18747 -18748 0 c -3 does not represent an automaton state. c -( b^{84, 6}_2 ∧ b^{84, 6}_1 ∧ b^{84, 6}_0 ∧ true) c in CNF: c -b^{84, 6}_2 ∨ -b^{84, 6}_1 ∨ -b^{84, 6}_0 ∨ false c in DIMACS: -18746 -18747 -18748 0 c i = 7 c -2+1 --> -1 c ( b^{84, 7}_2 ∧ b^{84, 7}_1 ∧ -b^{84, 7}_0 ∧ p_588) -> ( b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ b^{84, 8}_0) c in CNF: c -b^{84, 7}_2 ∨ -b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ -p_588 ∨ b^{84, 8}_2 c -b^{84, 7}_2 ∨ -b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ -p_588 ∨ -b^{84, 8}_1 c -b^{84, 7}_2 ∨ -b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ -p_588 ∨ b^{84, 8}_0 c in DIMACS: -18749 -18750 18751 -588 18752 0 -18749 -18750 18751 -588 -18753 0 -18749 -18750 18751 -588 18754 0 c -1+1 --> 0 c ( b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ b^{84, 7}_0 ∧ p_588) -> (-b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ -b^{84, 8}_0) c in CNF: c -b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ -p_588 ∨ -b^{84, 8}_2 c -b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ -p_588 ∨ -b^{84, 8}_1 c -b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ -p_588 ∨ -b^{84, 8}_0 c in DIMACS: -18749 18750 -18751 -588 -18752 0 -18749 18750 -18751 -588 -18753 0 -18749 18750 -18751 -588 -18754 0 c 0+1 --> 1 c (-b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ -b^{84, 7}_0 ∧ p_588) -> (-b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ b^{84, 8}_0) c in CNF: c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ -p_588 ∨ -b^{84, 8}_2 c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ -p_588 ∨ -b^{84, 8}_1 c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ -p_588 ∨ b^{84, 8}_0 c in DIMACS: 18749 18750 18751 -588 -18752 0 18749 18750 18751 -588 -18753 0 18749 18750 18751 -588 18754 0 c 1+1 --> 2 c (-b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ b^{84, 7}_0 ∧ p_588) -> (-b^{84, 8}_2 ∧ b^{84, 8}_1 ∧ -b^{84, 8}_0) c in CNF: c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ -p_588 ∨ -b^{84, 8}_2 c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ -p_588 ∨ b^{84, 8}_1 c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ -p_588 ∨ -b^{84, 8}_0 c in DIMACS: 18749 18750 -18751 -588 -18752 0 18749 18750 -18751 -588 18753 0 18749 18750 -18751 -588 -18754 0 c 2+1 --> break c (-b^{84, 7}_2 ∧ b^{84, 7}_1 ∧ -b^{84, 7}_0 ∧ p_588) -> break c in CNF: c b^{84, 7}_2 ∨ -b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ -p_588 ∨ break c in DIMACS: 18749 -18750 18751 -588 1162 0 c 2-1 --> 1 c (-b^{84, 7}_2 ∧ b^{84, 7}_1 ∧ -b^{84, 7}_0 ∧ -p_588) -> (-b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ b^{84, 8}_0) c in CNF: c b^{84, 7}_2 ∨ -b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ p_588 ∨ -b^{84, 8}_2 c b^{84, 7}_2 ∨ -b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ p_588 ∨ -b^{84, 8}_1 c b^{84, 7}_2 ∨ -b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ p_588 ∨ b^{84, 8}_0 c in DIMACS: 18749 -18750 18751 588 -18752 0 18749 -18750 18751 588 -18753 0 18749 -18750 18751 588 18754 0 c 1-1 --> 0 c (-b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ b^{84, 7}_0 ∧ -p_588) -> (-b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ -b^{84, 8}_0) c in CNF: c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ p_588 ∨ -b^{84, 8}_2 c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ p_588 ∨ -b^{84, 8}_1 c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ p_588 ∨ -b^{84, 8}_0 c in DIMACS: 18749 18750 -18751 588 -18752 0 18749 18750 -18751 588 -18753 0 18749 18750 -18751 588 -18754 0 c 0-1 --> -1 c (-b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ -b^{84, 7}_0 ∧ -p_588) -> ( b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ b^{84, 8}_0) c in CNF: c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ p_588 ∨ b^{84, 8}_2 c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ p_588 ∨ -b^{84, 8}_1 c b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ p_588 ∨ b^{84, 8}_0 c in DIMACS: 18749 18750 18751 588 18752 0 18749 18750 18751 588 -18753 0 18749 18750 18751 588 18754 0 c -1-1 --> -2 c ( b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ b^{84, 7}_0 ∧ -p_588) -> ( b^{84, 8}_2 ∧ b^{84, 8}_1 ∧ -b^{84, 8}_0) c in CNF: c -b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ p_588 ∨ b^{84, 8}_2 c -b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ p_588 ∨ b^{84, 8}_1 c -b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ p_588 ∨ -b^{84, 8}_0 c in DIMACS: -18749 18750 -18751 588 18752 0 -18749 18750 -18751 588 18753 0 -18749 18750 -18751 588 -18754 0 c -2-1 --> break c ( b^{84, 7}_2 ∧ b^{84, 7}_1 ∧ -b^{84, 7}_0 ∧ -p_588) -> break c in CNF: c -b^{84, 7}_2 ∨ -b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ p_588 ∨ break c in DIMACS: -18749 -18750 18751 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 7}_2 ∧ -b^{84, 7}_1 ∧ -b^{84, 7}_0 ∧ true) c in CNF: c -b^{84, 7}_2 ∨ b^{84, 7}_1 ∨ b^{84, 7}_0 ∨ false c in DIMACS: -18749 18750 18751 0 c 3 does not represent an automaton state. c -(-b^{84, 7}_2 ∧ b^{84, 7}_1 ∧ b^{84, 7}_0 ∧ true) c in CNF: c b^{84, 7}_2 ∨ -b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ false c in DIMACS: 18749 -18750 -18751 0 c -3 does not represent an automaton state. c -( b^{84, 7}_2 ∧ b^{84, 7}_1 ∧ b^{84, 7}_0 ∧ true) c in CNF: c -b^{84, 7}_2 ∨ -b^{84, 7}_1 ∨ -b^{84, 7}_0 ∨ false c in DIMACS: -18749 -18750 -18751 0 c i = 8 c -2+1 --> -1 c ( b^{84, 8}_2 ∧ b^{84, 8}_1 ∧ -b^{84, 8}_0 ∧ p_672) -> ( b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ b^{84, 9}_0) c in CNF: c -b^{84, 8}_2 ∨ -b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ -p_672 ∨ b^{84, 9}_2 c -b^{84, 8}_2 ∨ -b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ -p_672 ∨ -b^{84, 9}_1 c -b^{84, 8}_2 ∨ -b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ -p_672 ∨ b^{84, 9}_0 c in DIMACS: -18752 -18753 18754 -672 18755 0 -18752 -18753 18754 -672 -18756 0 -18752 -18753 18754 -672 18757 0 c -1+1 --> 0 c ( b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ b^{84, 8}_0 ∧ p_672) -> (-b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ -b^{84, 9}_0) c in CNF: c -b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ -p_672 ∨ -b^{84, 9}_2 c -b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ -p_672 ∨ -b^{84, 9}_1 c -b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ -p_672 ∨ -b^{84, 9}_0 c in DIMACS: -18752 18753 -18754 -672 -18755 0 -18752 18753 -18754 -672 -18756 0 -18752 18753 -18754 -672 -18757 0 c 0+1 --> 1 c (-b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ -b^{84, 8}_0 ∧ p_672) -> (-b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ b^{84, 9}_0) c in CNF: c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ -p_672 ∨ -b^{84, 9}_2 c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ -p_672 ∨ -b^{84, 9}_1 c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ -p_672 ∨ b^{84, 9}_0 c in DIMACS: 18752 18753 18754 -672 -18755 0 18752 18753 18754 -672 -18756 0 18752 18753 18754 -672 18757 0 c 1+1 --> 2 c (-b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ b^{84, 8}_0 ∧ p_672) -> (-b^{84, 9}_2 ∧ b^{84, 9}_1 ∧ -b^{84, 9}_0) c in CNF: c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ -p_672 ∨ -b^{84, 9}_2 c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ -p_672 ∨ b^{84, 9}_1 c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ -p_672 ∨ -b^{84, 9}_0 c in DIMACS: 18752 18753 -18754 -672 -18755 0 18752 18753 -18754 -672 18756 0 18752 18753 -18754 -672 -18757 0 c 2+1 --> break c (-b^{84, 8}_2 ∧ b^{84, 8}_1 ∧ -b^{84, 8}_0 ∧ p_672) -> break c in CNF: c b^{84, 8}_2 ∨ -b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ -p_672 ∨ break c in DIMACS: 18752 -18753 18754 -672 1162 0 c 2-1 --> 1 c (-b^{84, 8}_2 ∧ b^{84, 8}_1 ∧ -b^{84, 8}_0 ∧ -p_672) -> (-b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ b^{84, 9}_0) c in CNF: c b^{84, 8}_2 ∨ -b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ p_672 ∨ -b^{84, 9}_2 c b^{84, 8}_2 ∨ -b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ p_672 ∨ -b^{84, 9}_1 c b^{84, 8}_2 ∨ -b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ p_672 ∨ b^{84, 9}_0 c in DIMACS: 18752 -18753 18754 672 -18755 0 18752 -18753 18754 672 -18756 0 18752 -18753 18754 672 18757 0 c 1-1 --> 0 c (-b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ b^{84, 8}_0 ∧ -p_672) -> (-b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ -b^{84, 9}_0) c in CNF: c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ p_672 ∨ -b^{84, 9}_2 c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ p_672 ∨ -b^{84, 9}_1 c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ p_672 ∨ -b^{84, 9}_0 c in DIMACS: 18752 18753 -18754 672 -18755 0 18752 18753 -18754 672 -18756 0 18752 18753 -18754 672 -18757 0 c 0-1 --> -1 c (-b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ -b^{84, 8}_0 ∧ -p_672) -> ( b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ b^{84, 9}_0) c in CNF: c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ p_672 ∨ b^{84, 9}_2 c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ p_672 ∨ -b^{84, 9}_1 c b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ p_672 ∨ b^{84, 9}_0 c in DIMACS: 18752 18753 18754 672 18755 0 18752 18753 18754 672 -18756 0 18752 18753 18754 672 18757 0 c -1-1 --> -2 c ( b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ b^{84, 8}_0 ∧ -p_672) -> ( b^{84, 9}_2 ∧ b^{84, 9}_1 ∧ -b^{84, 9}_0) c in CNF: c -b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ p_672 ∨ b^{84, 9}_2 c -b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ p_672 ∨ b^{84, 9}_1 c -b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ p_672 ∨ -b^{84, 9}_0 c in DIMACS: -18752 18753 -18754 672 18755 0 -18752 18753 -18754 672 18756 0 -18752 18753 -18754 672 -18757 0 c -2-1 --> break c ( b^{84, 8}_2 ∧ b^{84, 8}_1 ∧ -b^{84, 8}_0 ∧ -p_672) -> break c in CNF: c -b^{84, 8}_2 ∨ -b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ p_672 ∨ break c in DIMACS: -18752 -18753 18754 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 8}_2 ∧ -b^{84, 8}_1 ∧ -b^{84, 8}_0 ∧ true) c in CNF: c -b^{84, 8}_2 ∨ b^{84, 8}_1 ∨ b^{84, 8}_0 ∨ false c in DIMACS: -18752 18753 18754 0 c 3 does not represent an automaton state. c -(-b^{84, 8}_2 ∧ b^{84, 8}_1 ∧ b^{84, 8}_0 ∧ true) c in CNF: c b^{84, 8}_2 ∨ -b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ false c in DIMACS: 18752 -18753 -18754 0 c -3 does not represent an automaton state. c -( b^{84, 8}_2 ∧ b^{84, 8}_1 ∧ b^{84, 8}_0 ∧ true) c in CNF: c -b^{84, 8}_2 ∨ -b^{84, 8}_1 ∨ -b^{84, 8}_0 ∨ false c in DIMACS: -18752 -18753 -18754 0 c i = 9 c -2+1 --> -1 c ( b^{84, 9}_2 ∧ b^{84, 9}_1 ∧ -b^{84, 9}_0 ∧ p_756) -> ( b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ b^{84, 10}_0) c in CNF: c -b^{84, 9}_2 ∨ -b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ -p_756 ∨ b^{84, 10}_2 c -b^{84, 9}_2 ∨ -b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ -p_756 ∨ -b^{84, 10}_1 c -b^{84, 9}_2 ∨ -b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ -p_756 ∨ b^{84, 10}_0 c in DIMACS: -18755 -18756 18757 -756 18758 0 -18755 -18756 18757 -756 -18759 0 -18755 -18756 18757 -756 18760 0 c -1+1 --> 0 c ( b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ b^{84, 9}_0 ∧ p_756) -> (-b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ -b^{84, 10}_0) c in CNF: c -b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ -p_756 ∨ -b^{84, 10}_2 c -b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ -p_756 ∨ -b^{84, 10}_1 c -b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ -p_756 ∨ -b^{84, 10}_0 c in DIMACS: -18755 18756 -18757 -756 -18758 0 -18755 18756 -18757 -756 -18759 0 -18755 18756 -18757 -756 -18760 0 c 0+1 --> 1 c (-b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ -b^{84, 9}_0 ∧ p_756) -> (-b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ b^{84, 10}_0) c in CNF: c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ -p_756 ∨ -b^{84, 10}_2 c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ -p_756 ∨ -b^{84, 10}_1 c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ -p_756 ∨ b^{84, 10}_0 c in DIMACS: 18755 18756 18757 -756 -18758 0 18755 18756 18757 -756 -18759 0 18755 18756 18757 -756 18760 0 c 1+1 --> 2 c (-b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ b^{84, 9}_0 ∧ p_756) -> (-b^{84, 10}_2 ∧ b^{84, 10}_1 ∧ -b^{84, 10}_0) c in CNF: c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ -p_756 ∨ -b^{84, 10}_2 c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ -p_756 ∨ b^{84, 10}_1 c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ -p_756 ∨ -b^{84, 10}_0 c in DIMACS: 18755 18756 -18757 -756 -18758 0 18755 18756 -18757 -756 18759 0 18755 18756 -18757 -756 -18760 0 c 2+1 --> break c (-b^{84, 9}_2 ∧ b^{84, 9}_1 ∧ -b^{84, 9}_0 ∧ p_756) -> break c in CNF: c b^{84, 9}_2 ∨ -b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ -p_756 ∨ break c in DIMACS: 18755 -18756 18757 -756 1162 0 c 2-1 --> 1 c (-b^{84, 9}_2 ∧ b^{84, 9}_1 ∧ -b^{84, 9}_0 ∧ -p_756) -> (-b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ b^{84, 10}_0) c in CNF: c b^{84, 9}_2 ∨ -b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ p_756 ∨ -b^{84, 10}_2 c b^{84, 9}_2 ∨ -b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ p_756 ∨ -b^{84, 10}_1 c b^{84, 9}_2 ∨ -b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ p_756 ∨ b^{84, 10}_0 c in DIMACS: 18755 -18756 18757 756 -18758 0 18755 -18756 18757 756 -18759 0 18755 -18756 18757 756 18760 0 c 1-1 --> 0 c (-b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ b^{84, 9}_0 ∧ -p_756) -> (-b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ -b^{84, 10}_0) c in CNF: c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ p_756 ∨ -b^{84, 10}_2 c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ p_756 ∨ -b^{84, 10}_1 c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ p_756 ∨ -b^{84, 10}_0 c in DIMACS: 18755 18756 -18757 756 -18758 0 18755 18756 -18757 756 -18759 0 18755 18756 -18757 756 -18760 0 c 0-1 --> -1 c (-b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ -b^{84, 9}_0 ∧ -p_756) -> ( b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ b^{84, 10}_0) c in CNF: c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ p_756 ∨ b^{84, 10}_2 c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ p_756 ∨ -b^{84, 10}_1 c b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ p_756 ∨ b^{84, 10}_0 c in DIMACS: 18755 18756 18757 756 18758 0 18755 18756 18757 756 -18759 0 18755 18756 18757 756 18760 0 c -1-1 --> -2 c ( b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ b^{84, 9}_0 ∧ -p_756) -> ( b^{84, 10}_2 ∧ b^{84, 10}_1 ∧ -b^{84, 10}_0) c in CNF: c -b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ p_756 ∨ b^{84, 10}_2 c -b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ p_756 ∨ b^{84, 10}_1 c -b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ p_756 ∨ -b^{84, 10}_0 c in DIMACS: -18755 18756 -18757 756 18758 0 -18755 18756 -18757 756 18759 0 -18755 18756 -18757 756 -18760 0 c -2-1 --> break c ( b^{84, 9}_2 ∧ b^{84, 9}_1 ∧ -b^{84, 9}_0 ∧ -p_756) -> break c in CNF: c -b^{84, 9}_2 ∨ -b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ p_756 ∨ break c in DIMACS: -18755 -18756 18757 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 9}_2 ∧ -b^{84, 9}_1 ∧ -b^{84, 9}_0 ∧ true) c in CNF: c -b^{84, 9}_2 ∨ b^{84, 9}_1 ∨ b^{84, 9}_0 ∨ false c in DIMACS: -18755 18756 18757 0 c 3 does not represent an automaton state. c -(-b^{84, 9}_2 ∧ b^{84, 9}_1 ∧ b^{84, 9}_0 ∧ true) c in CNF: c b^{84, 9}_2 ∨ -b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ false c in DIMACS: 18755 -18756 -18757 0 c -3 does not represent an automaton state. c -( b^{84, 9}_2 ∧ b^{84, 9}_1 ∧ b^{84, 9}_0 ∧ true) c in CNF: c -b^{84, 9}_2 ∨ -b^{84, 9}_1 ∨ -b^{84, 9}_0 ∨ false c in DIMACS: -18755 -18756 -18757 0 c i = 10 c -2+1 --> -1 c ( b^{84, 10}_2 ∧ b^{84, 10}_1 ∧ -b^{84, 10}_0 ∧ p_840) -> ( b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ b^{84, 11}_0) c in CNF: c -b^{84, 10}_2 ∨ -b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ -p_840 ∨ b^{84, 11}_2 c -b^{84, 10}_2 ∨ -b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ -p_840 ∨ -b^{84, 11}_1 c -b^{84, 10}_2 ∨ -b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ -p_840 ∨ b^{84, 11}_0 c in DIMACS: -18758 -18759 18760 -840 18761 0 -18758 -18759 18760 -840 -18762 0 -18758 -18759 18760 -840 18763 0 c -1+1 --> 0 c ( b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ b^{84, 10}_0 ∧ p_840) -> (-b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ -b^{84, 11}_0) c in CNF: c -b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ -p_840 ∨ -b^{84, 11}_2 c -b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ -p_840 ∨ -b^{84, 11}_1 c -b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ -p_840 ∨ -b^{84, 11}_0 c in DIMACS: -18758 18759 -18760 -840 -18761 0 -18758 18759 -18760 -840 -18762 0 -18758 18759 -18760 -840 -18763 0 c 0+1 --> 1 c (-b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ -b^{84, 10}_0 ∧ p_840) -> (-b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ b^{84, 11}_0) c in CNF: c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ -p_840 ∨ -b^{84, 11}_2 c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ -p_840 ∨ -b^{84, 11}_1 c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ -p_840 ∨ b^{84, 11}_0 c in DIMACS: 18758 18759 18760 -840 -18761 0 18758 18759 18760 -840 -18762 0 18758 18759 18760 -840 18763 0 c 1+1 --> 2 c (-b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ b^{84, 10}_0 ∧ p_840) -> (-b^{84, 11}_2 ∧ b^{84, 11}_1 ∧ -b^{84, 11}_0) c in CNF: c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ -p_840 ∨ -b^{84, 11}_2 c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ -p_840 ∨ b^{84, 11}_1 c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ -p_840 ∨ -b^{84, 11}_0 c in DIMACS: 18758 18759 -18760 -840 -18761 0 18758 18759 -18760 -840 18762 0 18758 18759 -18760 -840 -18763 0 c 2+1 --> break c (-b^{84, 10}_2 ∧ b^{84, 10}_1 ∧ -b^{84, 10}_0 ∧ p_840) -> break c in CNF: c b^{84, 10}_2 ∨ -b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ -p_840 ∨ break c in DIMACS: 18758 -18759 18760 -840 1162 0 c 2-1 --> 1 c (-b^{84, 10}_2 ∧ b^{84, 10}_1 ∧ -b^{84, 10}_0 ∧ -p_840) -> (-b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ b^{84, 11}_0) c in CNF: c b^{84, 10}_2 ∨ -b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ p_840 ∨ -b^{84, 11}_2 c b^{84, 10}_2 ∨ -b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ p_840 ∨ -b^{84, 11}_1 c b^{84, 10}_2 ∨ -b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ p_840 ∨ b^{84, 11}_0 c in DIMACS: 18758 -18759 18760 840 -18761 0 18758 -18759 18760 840 -18762 0 18758 -18759 18760 840 18763 0 c 1-1 --> 0 c (-b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ b^{84, 10}_0 ∧ -p_840) -> (-b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ -b^{84, 11}_0) c in CNF: c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ p_840 ∨ -b^{84, 11}_2 c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ p_840 ∨ -b^{84, 11}_1 c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ p_840 ∨ -b^{84, 11}_0 c in DIMACS: 18758 18759 -18760 840 -18761 0 18758 18759 -18760 840 -18762 0 18758 18759 -18760 840 -18763 0 c 0-1 --> -1 c (-b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ -b^{84, 10}_0 ∧ -p_840) -> ( b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ b^{84, 11}_0) c in CNF: c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ p_840 ∨ b^{84, 11}_2 c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ p_840 ∨ -b^{84, 11}_1 c b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ p_840 ∨ b^{84, 11}_0 c in DIMACS: 18758 18759 18760 840 18761 0 18758 18759 18760 840 -18762 0 18758 18759 18760 840 18763 0 c -1-1 --> -2 c ( b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ b^{84, 10}_0 ∧ -p_840) -> ( b^{84, 11}_2 ∧ b^{84, 11}_1 ∧ -b^{84, 11}_0) c in CNF: c -b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ p_840 ∨ b^{84, 11}_2 c -b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ p_840 ∨ b^{84, 11}_1 c -b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ p_840 ∨ -b^{84, 11}_0 c in DIMACS: -18758 18759 -18760 840 18761 0 -18758 18759 -18760 840 18762 0 -18758 18759 -18760 840 -18763 0 c -2-1 --> break c ( b^{84, 10}_2 ∧ b^{84, 10}_1 ∧ -b^{84, 10}_0 ∧ -p_840) -> break c in CNF: c -b^{84, 10}_2 ∨ -b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ p_840 ∨ break c in DIMACS: -18758 -18759 18760 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 10}_2 ∧ -b^{84, 10}_1 ∧ -b^{84, 10}_0 ∧ true) c in CNF: c -b^{84, 10}_2 ∨ b^{84, 10}_1 ∨ b^{84, 10}_0 ∨ false c in DIMACS: -18758 18759 18760 0 c 3 does not represent an automaton state. c -(-b^{84, 10}_2 ∧ b^{84, 10}_1 ∧ b^{84, 10}_0 ∧ true) c in CNF: c b^{84, 10}_2 ∨ -b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ false c in DIMACS: 18758 -18759 -18760 0 c -3 does not represent an automaton state. c -( b^{84, 10}_2 ∧ b^{84, 10}_1 ∧ b^{84, 10}_0 ∧ true) c in CNF: c -b^{84, 10}_2 ∨ -b^{84, 10}_1 ∨ -b^{84, 10}_0 ∨ false c in DIMACS: -18758 -18759 -18760 0 c i = 11 c -2+1 --> -1 c ( b^{84, 11}_2 ∧ b^{84, 11}_1 ∧ -b^{84, 11}_0 ∧ p_924) -> ( b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ b^{84, 12}_0) c in CNF: c -b^{84, 11}_2 ∨ -b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ -p_924 ∨ b^{84, 12}_2 c -b^{84, 11}_2 ∨ -b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ -p_924 ∨ -b^{84, 12}_1 c -b^{84, 11}_2 ∨ -b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ -p_924 ∨ b^{84, 12}_0 c in DIMACS: -18761 -18762 18763 -924 18764 0 -18761 -18762 18763 -924 -18765 0 -18761 -18762 18763 -924 18766 0 c -1+1 --> 0 c ( b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ b^{84, 11}_0 ∧ p_924) -> (-b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ -b^{84, 12}_0) c in CNF: c -b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ -p_924 ∨ -b^{84, 12}_2 c -b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ -p_924 ∨ -b^{84, 12}_1 c -b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ -p_924 ∨ -b^{84, 12}_0 c in DIMACS: -18761 18762 -18763 -924 -18764 0 -18761 18762 -18763 -924 -18765 0 -18761 18762 -18763 -924 -18766 0 c 0+1 --> 1 c (-b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ -b^{84, 11}_0 ∧ p_924) -> (-b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ b^{84, 12}_0) c in CNF: c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ -p_924 ∨ -b^{84, 12}_2 c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ -p_924 ∨ -b^{84, 12}_1 c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ -p_924 ∨ b^{84, 12}_0 c in DIMACS: 18761 18762 18763 -924 -18764 0 18761 18762 18763 -924 -18765 0 18761 18762 18763 -924 18766 0 c 1+1 --> 2 c (-b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ b^{84, 11}_0 ∧ p_924) -> (-b^{84, 12}_2 ∧ b^{84, 12}_1 ∧ -b^{84, 12}_0) c in CNF: c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ -p_924 ∨ -b^{84, 12}_2 c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ -p_924 ∨ b^{84, 12}_1 c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ -p_924 ∨ -b^{84, 12}_0 c in DIMACS: 18761 18762 -18763 -924 -18764 0 18761 18762 -18763 -924 18765 0 18761 18762 -18763 -924 -18766 0 c 2+1 --> break c (-b^{84, 11}_2 ∧ b^{84, 11}_1 ∧ -b^{84, 11}_0 ∧ p_924) -> break c in CNF: c b^{84, 11}_2 ∨ -b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ -p_924 ∨ break c in DIMACS: 18761 -18762 18763 -924 1162 0 c 2-1 --> 1 c (-b^{84, 11}_2 ∧ b^{84, 11}_1 ∧ -b^{84, 11}_0 ∧ -p_924) -> (-b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ b^{84, 12}_0) c in CNF: c b^{84, 11}_2 ∨ -b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ p_924 ∨ -b^{84, 12}_2 c b^{84, 11}_2 ∨ -b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ p_924 ∨ -b^{84, 12}_1 c b^{84, 11}_2 ∨ -b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ p_924 ∨ b^{84, 12}_0 c in DIMACS: 18761 -18762 18763 924 -18764 0 18761 -18762 18763 924 -18765 0 18761 -18762 18763 924 18766 0 c 1-1 --> 0 c (-b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ b^{84, 11}_0 ∧ -p_924) -> (-b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ -b^{84, 12}_0) c in CNF: c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ p_924 ∨ -b^{84, 12}_2 c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ p_924 ∨ -b^{84, 12}_1 c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ p_924 ∨ -b^{84, 12}_0 c in DIMACS: 18761 18762 -18763 924 -18764 0 18761 18762 -18763 924 -18765 0 18761 18762 -18763 924 -18766 0 c 0-1 --> -1 c (-b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ -b^{84, 11}_0 ∧ -p_924) -> ( b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ b^{84, 12}_0) c in CNF: c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ p_924 ∨ b^{84, 12}_2 c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ p_924 ∨ -b^{84, 12}_1 c b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ p_924 ∨ b^{84, 12}_0 c in DIMACS: 18761 18762 18763 924 18764 0 18761 18762 18763 924 -18765 0 18761 18762 18763 924 18766 0 c -1-1 --> -2 c ( b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ b^{84, 11}_0 ∧ -p_924) -> ( b^{84, 12}_2 ∧ b^{84, 12}_1 ∧ -b^{84, 12}_0) c in CNF: c -b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ p_924 ∨ b^{84, 12}_2 c -b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ p_924 ∨ b^{84, 12}_1 c -b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ p_924 ∨ -b^{84, 12}_0 c in DIMACS: -18761 18762 -18763 924 18764 0 -18761 18762 -18763 924 18765 0 -18761 18762 -18763 924 -18766 0 c -2-1 --> break c ( b^{84, 11}_2 ∧ b^{84, 11}_1 ∧ -b^{84, 11}_0 ∧ -p_924) -> break c in CNF: c -b^{84, 11}_2 ∨ -b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ p_924 ∨ break c in DIMACS: -18761 -18762 18763 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 11}_2 ∧ -b^{84, 11}_1 ∧ -b^{84, 11}_0 ∧ true) c in CNF: c -b^{84, 11}_2 ∨ b^{84, 11}_1 ∨ b^{84, 11}_0 ∨ false c in DIMACS: -18761 18762 18763 0 c 3 does not represent an automaton state. c -(-b^{84, 11}_2 ∧ b^{84, 11}_1 ∧ b^{84, 11}_0 ∧ true) c in CNF: c b^{84, 11}_2 ∨ -b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ false c in DIMACS: 18761 -18762 -18763 0 c -3 does not represent an automaton state. c -( b^{84, 11}_2 ∧ b^{84, 11}_1 ∧ b^{84, 11}_0 ∧ true) c in CNF: c -b^{84, 11}_2 ∨ -b^{84, 11}_1 ∨ -b^{84, 11}_0 ∨ false c in DIMACS: -18761 -18762 -18763 0 c i = 12 c -2+1 --> -1 c ( b^{84, 12}_2 ∧ b^{84, 12}_1 ∧ -b^{84, 12}_0 ∧ p_1008) -> ( b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ b^{84, 13}_0) c in CNF: c -b^{84, 12}_2 ∨ -b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ -p_1008 ∨ b^{84, 13}_2 c -b^{84, 12}_2 ∨ -b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ -p_1008 ∨ -b^{84, 13}_1 c -b^{84, 12}_2 ∨ -b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ -p_1008 ∨ b^{84, 13}_0 c in DIMACS: -18764 -18765 18766 -1008 18767 0 -18764 -18765 18766 -1008 -18768 0 -18764 -18765 18766 -1008 18769 0 c -1+1 --> 0 c ( b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ b^{84, 12}_0 ∧ p_1008) -> (-b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ -b^{84, 13}_0) c in CNF: c -b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ -p_1008 ∨ -b^{84, 13}_2 c -b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ -p_1008 ∨ -b^{84, 13}_1 c -b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ -p_1008 ∨ -b^{84, 13}_0 c in DIMACS: -18764 18765 -18766 -1008 -18767 0 -18764 18765 -18766 -1008 -18768 0 -18764 18765 -18766 -1008 -18769 0 c 0+1 --> 1 c (-b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ -b^{84, 12}_0 ∧ p_1008) -> (-b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ b^{84, 13}_0) c in CNF: c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ -p_1008 ∨ -b^{84, 13}_2 c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ -p_1008 ∨ -b^{84, 13}_1 c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ -p_1008 ∨ b^{84, 13}_0 c in DIMACS: 18764 18765 18766 -1008 -18767 0 18764 18765 18766 -1008 -18768 0 18764 18765 18766 -1008 18769 0 c 1+1 --> 2 c (-b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ b^{84, 12}_0 ∧ p_1008) -> (-b^{84, 13}_2 ∧ b^{84, 13}_1 ∧ -b^{84, 13}_0) c in CNF: c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ -p_1008 ∨ -b^{84, 13}_2 c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ -p_1008 ∨ b^{84, 13}_1 c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ -p_1008 ∨ -b^{84, 13}_0 c in DIMACS: 18764 18765 -18766 -1008 -18767 0 18764 18765 -18766 -1008 18768 0 18764 18765 -18766 -1008 -18769 0 c 2+1 --> break c (-b^{84, 12}_2 ∧ b^{84, 12}_1 ∧ -b^{84, 12}_0 ∧ p_1008) -> break c in CNF: c b^{84, 12}_2 ∨ -b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ -p_1008 ∨ break c in DIMACS: 18764 -18765 18766 -1008 1162 0 c 2-1 --> 1 c (-b^{84, 12}_2 ∧ b^{84, 12}_1 ∧ -b^{84, 12}_0 ∧ -p_1008) -> (-b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ b^{84, 13}_0) c in CNF: c b^{84, 12}_2 ∨ -b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ p_1008 ∨ -b^{84, 13}_2 c b^{84, 12}_2 ∨ -b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ p_1008 ∨ -b^{84, 13}_1 c b^{84, 12}_2 ∨ -b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ p_1008 ∨ b^{84, 13}_0 c in DIMACS: 18764 -18765 18766 1008 -18767 0 18764 -18765 18766 1008 -18768 0 18764 -18765 18766 1008 18769 0 c 1-1 --> 0 c (-b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ b^{84, 12}_0 ∧ -p_1008) -> (-b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ -b^{84, 13}_0) c in CNF: c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ p_1008 ∨ -b^{84, 13}_2 c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ p_1008 ∨ -b^{84, 13}_1 c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ p_1008 ∨ -b^{84, 13}_0 c in DIMACS: 18764 18765 -18766 1008 -18767 0 18764 18765 -18766 1008 -18768 0 18764 18765 -18766 1008 -18769 0 c 0-1 --> -1 c (-b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ -b^{84, 12}_0 ∧ -p_1008) -> ( b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ b^{84, 13}_0) c in CNF: c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ p_1008 ∨ b^{84, 13}_2 c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ p_1008 ∨ -b^{84, 13}_1 c b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ p_1008 ∨ b^{84, 13}_0 c in DIMACS: 18764 18765 18766 1008 18767 0 18764 18765 18766 1008 -18768 0 18764 18765 18766 1008 18769 0 c -1-1 --> -2 c ( b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ b^{84, 12}_0 ∧ -p_1008) -> ( b^{84, 13}_2 ∧ b^{84, 13}_1 ∧ -b^{84, 13}_0) c in CNF: c -b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ p_1008 ∨ b^{84, 13}_2 c -b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ p_1008 ∨ b^{84, 13}_1 c -b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ p_1008 ∨ -b^{84, 13}_0 c in DIMACS: -18764 18765 -18766 1008 18767 0 -18764 18765 -18766 1008 18768 0 -18764 18765 -18766 1008 -18769 0 c -2-1 --> break c ( b^{84, 12}_2 ∧ b^{84, 12}_1 ∧ -b^{84, 12}_0 ∧ -p_1008) -> break c in CNF: c -b^{84, 12}_2 ∨ -b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ p_1008 ∨ break c in DIMACS: -18764 -18765 18766 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 12}_2 ∧ -b^{84, 12}_1 ∧ -b^{84, 12}_0 ∧ true) c in CNF: c -b^{84, 12}_2 ∨ b^{84, 12}_1 ∨ b^{84, 12}_0 ∨ false c in DIMACS: -18764 18765 18766 0 c 3 does not represent an automaton state. c -(-b^{84, 12}_2 ∧ b^{84, 12}_1 ∧ b^{84, 12}_0 ∧ true) c in CNF: c b^{84, 12}_2 ∨ -b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ false c in DIMACS: 18764 -18765 -18766 0 c -3 does not represent an automaton state. c -( b^{84, 12}_2 ∧ b^{84, 12}_1 ∧ b^{84, 12}_0 ∧ true) c in CNF: c -b^{84, 12}_2 ∨ -b^{84, 12}_1 ∨ -b^{84, 12}_0 ∨ false c in DIMACS: -18764 -18765 -18766 0 c i = 13 c -2+1 --> -1 c ( b^{84, 13}_2 ∧ b^{84, 13}_1 ∧ -b^{84, 13}_0 ∧ p_1092) -> ( b^{84, 14}_2 ∧ -b^{84, 14}_1 ∧ b^{84, 14}_0) c in CNF: c -b^{84, 13}_2 ∨ -b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ -p_1092 ∨ b^{84, 14}_2 c -b^{84, 13}_2 ∨ -b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ -p_1092 ∨ -b^{84, 14}_1 c -b^{84, 13}_2 ∨ -b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ -p_1092 ∨ b^{84, 14}_0 c in DIMACS: -18767 -18768 18769 -1092 18770 0 -18767 -18768 18769 -1092 -18771 0 -18767 -18768 18769 -1092 18772 0 c -1+1 --> 0 c ( b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ b^{84, 13}_0 ∧ p_1092) -> (-b^{84, 14}_2 ∧ -b^{84, 14}_1 ∧ -b^{84, 14}_0) c in CNF: c -b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ -p_1092 ∨ -b^{84, 14}_2 c -b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ -p_1092 ∨ -b^{84, 14}_1 c -b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ -p_1092 ∨ -b^{84, 14}_0 c in DIMACS: -18767 18768 -18769 -1092 -18770 0 -18767 18768 -18769 -1092 -18771 0 -18767 18768 -18769 -1092 -18772 0 c 0+1 --> 1 c (-b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ -b^{84, 13}_0 ∧ p_1092) -> (-b^{84, 14}_2 ∧ -b^{84, 14}_1 ∧ b^{84, 14}_0) c in CNF: c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ -p_1092 ∨ -b^{84, 14}_2 c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ -p_1092 ∨ -b^{84, 14}_1 c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ -p_1092 ∨ b^{84, 14}_0 c in DIMACS: 18767 18768 18769 -1092 -18770 0 18767 18768 18769 -1092 -18771 0 18767 18768 18769 -1092 18772 0 c 1+1 --> 2 c (-b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ b^{84, 13}_0 ∧ p_1092) -> (-b^{84, 14}_2 ∧ b^{84, 14}_1 ∧ -b^{84, 14}_0) c in CNF: c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ -p_1092 ∨ -b^{84, 14}_2 c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ -p_1092 ∨ b^{84, 14}_1 c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ -p_1092 ∨ -b^{84, 14}_0 c in DIMACS: 18767 18768 -18769 -1092 -18770 0 18767 18768 -18769 -1092 18771 0 18767 18768 -18769 -1092 -18772 0 c 2+1 --> break c (-b^{84, 13}_2 ∧ b^{84, 13}_1 ∧ -b^{84, 13}_0 ∧ p_1092) -> break c in CNF: c b^{84, 13}_2 ∨ -b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ -p_1092 ∨ break c in DIMACS: 18767 -18768 18769 -1092 1162 0 c 2-1 --> 1 c (-b^{84, 13}_2 ∧ b^{84, 13}_1 ∧ -b^{84, 13}_0 ∧ -p_1092) -> (-b^{84, 14}_2 ∧ -b^{84, 14}_1 ∧ b^{84, 14}_0) c in CNF: c b^{84, 13}_2 ∨ -b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ p_1092 ∨ -b^{84, 14}_2 c b^{84, 13}_2 ∨ -b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ p_1092 ∨ -b^{84, 14}_1 c b^{84, 13}_2 ∨ -b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ p_1092 ∨ b^{84, 14}_0 c in DIMACS: 18767 -18768 18769 1092 -18770 0 18767 -18768 18769 1092 -18771 0 18767 -18768 18769 1092 18772 0 c 1-1 --> 0 c (-b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ b^{84, 13}_0 ∧ -p_1092) -> (-b^{84, 14}_2 ∧ -b^{84, 14}_1 ∧ -b^{84, 14}_0) c in CNF: c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ p_1092 ∨ -b^{84, 14}_2 c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ p_1092 ∨ -b^{84, 14}_1 c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ p_1092 ∨ -b^{84, 14}_0 c in DIMACS: 18767 18768 -18769 1092 -18770 0 18767 18768 -18769 1092 -18771 0 18767 18768 -18769 1092 -18772 0 c 0-1 --> -1 c (-b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ -b^{84, 13}_0 ∧ -p_1092) -> ( b^{84, 14}_2 ∧ -b^{84, 14}_1 ∧ b^{84, 14}_0) c in CNF: c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ p_1092 ∨ b^{84, 14}_2 c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ p_1092 ∨ -b^{84, 14}_1 c b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ p_1092 ∨ b^{84, 14}_0 c in DIMACS: 18767 18768 18769 1092 18770 0 18767 18768 18769 1092 -18771 0 18767 18768 18769 1092 18772 0 c -1-1 --> -2 c ( b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ b^{84, 13}_0 ∧ -p_1092) -> ( b^{84, 14}_2 ∧ b^{84, 14}_1 ∧ -b^{84, 14}_0) c in CNF: c -b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ p_1092 ∨ b^{84, 14}_2 c -b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ p_1092 ∨ b^{84, 14}_1 c -b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ p_1092 ∨ -b^{84, 14}_0 c in DIMACS: -18767 18768 -18769 1092 18770 0 -18767 18768 -18769 1092 18771 0 -18767 18768 -18769 1092 -18772 0 c -2-1 --> break c ( b^{84, 13}_2 ∧ b^{84, 13}_1 ∧ -b^{84, 13}_0 ∧ -p_1092) -> break c in CNF: c -b^{84, 13}_2 ∨ -b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ p_1092 ∨ break c in DIMACS: -18767 -18768 18769 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{84, 13}_2 ∧ -b^{84, 13}_1 ∧ -b^{84, 13}_0 ∧ true) c in CNF: c -b^{84, 13}_2 ∨ b^{84, 13}_1 ∨ b^{84, 13}_0 ∨ false c in DIMACS: -18767 18768 18769 0 c 3 does not represent an automaton state. c -(-b^{84, 13}_2 ∧ b^{84, 13}_1 ∧ b^{84, 13}_0 ∧ true) c in CNF: c b^{84, 13}_2 ∨ -b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ false c in DIMACS: 18767 -18768 -18769 0 c -3 does not represent an automaton state. c -( b^{84, 13}_2 ∧ b^{84, 13}_1 ∧ b^{84, 13}_0 ∧ true) c in CNF: c -b^{84, 13}_2 ∨ -b^{84, 13}_1 ∨ -b^{84, 13}_0 ∨ false c in DIMACS: -18767 -18768 -18769 0 c INIT for k = 85 c -b^{85, 1}_2 c -b^{85, 1}_1 c -b^{85, 1}_0 c in DIMACS: -18773 0 -18774 0 -18775 0 c Transitions for k = 85 c i = 1 c -2+1 --> -1 c ( b^{85, 1}_2 ∧ b^{85, 1}_1 ∧ -b^{85, 1}_0 ∧ p_85) -> ( b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ b^{85, 2}_0) c in CNF: c -b^{85, 1}_2 ∨ -b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ -p_85 ∨ b^{85, 2}_2 c -b^{85, 1}_2 ∨ -b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ -p_85 ∨ -b^{85, 2}_1 c -b^{85, 1}_2 ∨ -b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ -p_85 ∨ b^{85, 2}_0 c in DIMACS: -18773 -18774 18775 -85 18776 0 -18773 -18774 18775 -85 -18777 0 -18773 -18774 18775 -85 18778 0 c -1+1 --> 0 c ( b^{85, 1}_2 ∧ -b^{85, 1}_1 ∧ b^{85, 1}_0 ∧ p_85) -> (-b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ -b^{85, 2}_0) c in CNF: c -b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ -p_85 ∨ -b^{85, 2}_2 c -b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ -p_85 ∨ -b^{85, 2}_1 c -b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ -p_85 ∨ -b^{85, 2}_0 c in DIMACS: -18773 18774 -18775 -85 -18776 0 -18773 18774 -18775 -85 -18777 0 -18773 18774 -18775 -85 -18778 0 c 0+1 --> 1 c (-b^{85, 1}_2 ∧ -b^{85, 1}_1 ∧ -b^{85, 1}_0 ∧ p_85) -> (-b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ b^{85, 2}_0) c in CNF: c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ -p_85 ∨ -b^{85, 2}_2 c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ -p_85 ∨ -b^{85, 2}_1 c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ -p_85 ∨ b^{85, 2}_0 c in DIMACS: 18773 18774 18775 -85 -18776 0 18773 18774 18775 -85 -18777 0 18773 18774 18775 -85 18778 0 c 1+1 --> 2 c (-b^{85, 1}_2 ∧ -b^{85, 1}_1 ∧ b^{85, 1}_0 ∧ p_85) -> (-b^{85, 2}_2 ∧ b^{85, 2}_1 ∧ -b^{85, 2}_0) c in CNF: c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ -p_85 ∨ -b^{85, 2}_2 c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ -p_85 ∨ b^{85, 2}_1 c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ -p_85 ∨ -b^{85, 2}_0 c in DIMACS: 18773 18774 -18775 -85 -18776 0 18773 18774 -18775 -85 18777 0 18773 18774 -18775 -85 -18778 0 c 2+1 --> break c (-b^{85, 1}_2 ∧ b^{85, 1}_1 ∧ -b^{85, 1}_0 ∧ p_85) -> break c in CNF: c b^{85, 1}_2 ∨ -b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ -p_85 ∨ break c in DIMACS: 18773 -18774 18775 -85 1162 0 c 2-1 --> 1 c (-b^{85, 1}_2 ∧ b^{85, 1}_1 ∧ -b^{85, 1}_0 ∧ -p_85) -> (-b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ b^{85, 2}_0) c in CNF: c b^{85, 1}_2 ∨ -b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ p_85 ∨ -b^{85, 2}_2 c b^{85, 1}_2 ∨ -b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ p_85 ∨ -b^{85, 2}_1 c b^{85, 1}_2 ∨ -b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ p_85 ∨ b^{85, 2}_0 c in DIMACS: 18773 -18774 18775 85 -18776 0 18773 -18774 18775 85 -18777 0 18773 -18774 18775 85 18778 0 c 1-1 --> 0 c (-b^{85, 1}_2 ∧ -b^{85, 1}_1 ∧ b^{85, 1}_0 ∧ -p_85) -> (-b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ -b^{85, 2}_0) c in CNF: c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ p_85 ∨ -b^{85, 2}_2 c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ p_85 ∨ -b^{85, 2}_1 c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ p_85 ∨ -b^{85, 2}_0 c in DIMACS: 18773 18774 -18775 85 -18776 0 18773 18774 -18775 85 -18777 0 18773 18774 -18775 85 -18778 0 c 0-1 --> -1 c (-b^{85, 1}_2 ∧ -b^{85, 1}_1 ∧ -b^{85, 1}_0 ∧ -p_85) -> ( b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ b^{85, 2}_0) c in CNF: c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ p_85 ∨ b^{85, 2}_2 c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ p_85 ∨ -b^{85, 2}_1 c b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ p_85 ∨ b^{85, 2}_0 c in DIMACS: 18773 18774 18775 85 18776 0 18773 18774 18775 85 -18777 0 18773 18774 18775 85 18778 0 c -1-1 --> -2 c ( b^{85, 1}_2 ∧ -b^{85, 1}_1 ∧ b^{85, 1}_0 ∧ -p_85) -> ( b^{85, 2}_2 ∧ b^{85, 2}_1 ∧ -b^{85, 2}_0) c in CNF: c -b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ p_85 ∨ b^{85, 2}_2 c -b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ p_85 ∨ b^{85, 2}_1 c -b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ p_85 ∨ -b^{85, 2}_0 c in DIMACS: -18773 18774 -18775 85 18776 0 -18773 18774 -18775 85 18777 0 -18773 18774 -18775 85 -18778 0 c -2-1 --> break c ( b^{85, 1}_2 ∧ b^{85, 1}_1 ∧ -b^{85, 1}_0 ∧ -p_85) -> break c in CNF: c -b^{85, 1}_2 ∨ -b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ p_85 ∨ break c in DIMACS: -18773 -18774 18775 85 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 1}_2 ∧ -b^{85, 1}_1 ∧ -b^{85, 1}_0 ∧ true) c in CNF: c -b^{85, 1}_2 ∨ b^{85, 1}_1 ∨ b^{85, 1}_0 ∨ false c in DIMACS: -18773 18774 18775 0 c 3 does not represent an automaton state. c -(-b^{85, 1}_2 ∧ b^{85, 1}_1 ∧ b^{85, 1}_0 ∧ true) c in CNF: c b^{85, 1}_2 ∨ -b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ false c in DIMACS: 18773 -18774 -18775 0 c -3 does not represent an automaton state. c -( b^{85, 1}_2 ∧ b^{85, 1}_1 ∧ b^{85, 1}_0 ∧ true) c in CNF: c -b^{85, 1}_2 ∨ -b^{85, 1}_1 ∨ -b^{85, 1}_0 ∨ false c in DIMACS: -18773 -18774 -18775 0 c i = 2 c -2+1 --> -1 c ( b^{85, 2}_2 ∧ b^{85, 2}_1 ∧ -b^{85, 2}_0 ∧ p_170) -> ( b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ b^{85, 3}_0) c in CNF: c -b^{85, 2}_2 ∨ -b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ -p_170 ∨ b^{85, 3}_2 c -b^{85, 2}_2 ∨ -b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ -p_170 ∨ -b^{85, 3}_1 c -b^{85, 2}_2 ∨ -b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ -p_170 ∨ b^{85, 3}_0 c in DIMACS: -18776 -18777 18778 -170 18779 0 -18776 -18777 18778 -170 -18780 0 -18776 -18777 18778 -170 18781 0 c -1+1 --> 0 c ( b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ b^{85, 2}_0 ∧ p_170) -> (-b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ -b^{85, 3}_0) c in CNF: c -b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ -p_170 ∨ -b^{85, 3}_2 c -b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ -p_170 ∨ -b^{85, 3}_1 c -b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ -p_170 ∨ -b^{85, 3}_0 c in DIMACS: -18776 18777 -18778 -170 -18779 0 -18776 18777 -18778 -170 -18780 0 -18776 18777 -18778 -170 -18781 0 c 0+1 --> 1 c (-b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ -b^{85, 2}_0 ∧ p_170) -> (-b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ b^{85, 3}_0) c in CNF: c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ -p_170 ∨ -b^{85, 3}_2 c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ -p_170 ∨ -b^{85, 3}_1 c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ -p_170 ∨ b^{85, 3}_0 c in DIMACS: 18776 18777 18778 -170 -18779 0 18776 18777 18778 -170 -18780 0 18776 18777 18778 -170 18781 0 c 1+1 --> 2 c (-b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ b^{85, 2}_0 ∧ p_170) -> (-b^{85, 3}_2 ∧ b^{85, 3}_1 ∧ -b^{85, 3}_0) c in CNF: c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ -p_170 ∨ -b^{85, 3}_2 c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ -p_170 ∨ b^{85, 3}_1 c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ -p_170 ∨ -b^{85, 3}_0 c in DIMACS: 18776 18777 -18778 -170 -18779 0 18776 18777 -18778 -170 18780 0 18776 18777 -18778 -170 -18781 0 c 2+1 --> break c (-b^{85, 2}_2 ∧ b^{85, 2}_1 ∧ -b^{85, 2}_0 ∧ p_170) -> break c in CNF: c b^{85, 2}_2 ∨ -b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ -p_170 ∨ break c in DIMACS: 18776 -18777 18778 -170 1162 0 c 2-1 --> 1 c (-b^{85, 2}_2 ∧ b^{85, 2}_1 ∧ -b^{85, 2}_0 ∧ -p_170) -> (-b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ b^{85, 3}_0) c in CNF: c b^{85, 2}_2 ∨ -b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ p_170 ∨ -b^{85, 3}_2 c b^{85, 2}_2 ∨ -b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ p_170 ∨ -b^{85, 3}_1 c b^{85, 2}_2 ∨ -b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ p_170 ∨ b^{85, 3}_0 c in DIMACS: 18776 -18777 18778 170 -18779 0 18776 -18777 18778 170 -18780 0 18776 -18777 18778 170 18781 0 c 1-1 --> 0 c (-b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ b^{85, 2}_0 ∧ -p_170) -> (-b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ -b^{85, 3}_0) c in CNF: c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ p_170 ∨ -b^{85, 3}_2 c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ p_170 ∨ -b^{85, 3}_1 c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ p_170 ∨ -b^{85, 3}_0 c in DIMACS: 18776 18777 -18778 170 -18779 0 18776 18777 -18778 170 -18780 0 18776 18777 -18778 170 -18781 0 c 0-1 --> -1 c (-b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ -b^{85, 2}_0 ∧ -p_170) -> ( b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ b^{85, 3}_0) c in CNF: c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ p_170 ∨ b^{85, 3}_2 c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ p_170 ∨ -b^{85, 3}_1 c b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ p_170 ∨ b^{85, 3}_0 c in DIMACS: 18776 18777 18778 170 18779 0 18776 18777 18778 170 -18780 0 18776 18777 18778 170 18781 0 c -1-1 --> -2 c ( b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ b^{85, 2}_0 ∧ -p_170) -> ( b^{85, 3}_2 ∧ b^{85, 3}_1 ∧ -b^{85, 3}_0) c in CNF: c -b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ p_170 ∨ b^{85, 3}_2 c -b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ p_170 ∨ b^{85, 3}_1 c -b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ p_170 ∨ -b^{85, 3}_0 c in DIMACS: -18776 18777 -18778 170 18779 0 -18776 18777 -18778 170 18780 0 -18776 18777 -18778 170 -18781 0 c -2-1 --> break c ( b^{85, 2}_2 ∧ b^{85, 2}_1 ∧ -b^{85, 2}_0 ∧ -p_170) -> break c in CNF: c -b^{85, 2}_2 ∨ -b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ p_170 ∨ break c in DIMACS: -18776 -18777 18778 170 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 2}_2 ∧ -b^{85, 2}_1 ∧ -b^{85, 2}_0 ∧ true) c in CNF: c -b^{85, 2}_2 ∨ b^{85, 2}_1 ∨ b^{85, 2}_0 ∨ false c in DIMACS: -18776 18777 18778 0 c 3 does not represent an automaton state. c -(-b^{85, 2}_2 ∧ b^{85, 2}_1 ∧ b^{85, 2}_0 ∧ true) c in CNF: c b^{85, 2}_2 ∨ -b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ false c in DIMACS: 18776 -18777 -18778 0 c -3 does not represent an automaton state. c -( b^{85, 2}_2 ∧ b^{85, 2}_1 ∧ b^{85, 2}_0 ∧ true) c in CNF: c -b^{85, 2}_2 ∨ -b^{85, 2}_1 ∨ -b^{85, 2}_0 ∨ false c in DIMACS: -18776 -18777 -18778 0 c i = 3 c -2+1 --> -1 c ( b^{85, 3}_2 ∧ b^{85, 3}_1 ∧ -b^{85, 3}_0 ∧ p_255) -> ( b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ b^{85, 4}_0) c in CNF: c -b^{85, 3}_2 ∨ -b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ -p_255 ∨ b^{85, 4}_2 c -b^{85, 3}_2 ∨ -b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ -p_255 ∨ -b^{85, 4}_1 c -b^{85, 3}_2 ∨ -b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ -p_255 ∨ b^{85, 4}_0 c in DIMACS: -18779 -18780 18781 -255 18782 0 -18779 -18780 18781 -255 -18783 0 -18779 -18780 18781 -255 18784 0 c -1+1 --> 0 c ( b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ b^{85, 3}_0 ∧ p_255) -> (-b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ -b^{85, 4}_0) c in CNF: c -b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ -p_255 ∨ -b^{85, 4}_2 c -b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ -p_255 ∨ -b^{85, 4}_1 c -b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ -p_255 ∨ -b^{85, 4}_0 c in DIMACS: -18779 18780 -18781 -255 -18782 0 -18779 18780 -18781 -255 -18783 0 -18779 18780 -18781 -255 -18784 0 c 0+1 --> 1 c (-b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ -b^{85, 3}_0 ∧ p_255) -> (-b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ b^{85, 4}_0) c in CNF: c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ -p_255 ∨ -b^{85, 4}_2 c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ -p_255 ∨ -b^{85, 4}_1 c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ -p_255 ∨ b^{85, 4}_0 c in DIMACS: 18779 18780 18781 -255 -18782 0 18779 18780 18781 -255 -18783 0 18779 18780 18781 -255 18784 0 c 1+1 --> 2 c (-b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ b^{85, 3}_0 ∧ p_255) -> (-b^{85, 4}_2 ∧ b^{85, 4}_1 ∧ -b^{85, 4}_0) c in CNF: c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ -p_255 ∨ -b^{85, 4}_2 c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ -p_255 ∨ b^{85, 4}_1 c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ -p_255 ∨ -b^{85, 4}_0 c in DIMACS: 18779 18780 -18781 -255 -18782 0 18779 18780 -18781 -255 18783 0 18779 18780 -18781 -255 -18784 0 c 2+1 --> break c (-b^{85, 3}_2 ∧ b^{85, 3}_1 ∧ -b^{85, 3}_0 ∧ p_255) -> break c in CNF: c b^{85, 3}_2 ∨ -b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ -p_255 ∨ break c in DIMACS: 18779 -18780 18781 -255 1162 0 c 2-1 --> 1 c (-b^{85, 3}_2 ∧ b^{85, 3}_1 ∧ -b^{85, 3}_0 ∧ -p_255) -> (-b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ b^{85, 4}_0) c in CNF: c b^{85, 3}_2 ∨ -b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ p_255 ∨ -b^{85, 4}_2 c b^{85, 3}_2 ∨ -b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ p_255 ∨ -b^{85, 4}_1 c b^{85, 3}_2 ∨ -b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ p_255 ∨ b^{85, 4}_0 c in DIMACS: 18779 -18780 18781 255 -18782 0 18779 -18780 18781 255 -18783 0 18779 -18780 18781 255 18784 0 c 1-1 --> 0 c (-b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ b^{85, 3}_0 ∧ -p_255) -> (-b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ -b^{85, 4}_0) c in CNF: c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ p_255 ∨ -b^{85, 4}_2 c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ p_255 ∨ -b^{85, 4}_1 c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ p_255 ∨ -b^{85, 4}_0 c in DIMACS: 18779 18780 -18781 255 -18782 0 18779 18780 -18781 255 -18783 0 18779 18780 -18781 255 -18784 0 c 0-1 --> -1 c (-b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ -b^{85, 3}_0 ∧ -p_255) -> ( b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ b^{85, 4}_0) c in CNF: c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ p_255 ∨ b^{85, 4}_2 c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ p_255 ∨ -b^{85, 4}_1 c b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ p_255 ∨ b^{85, 4}_0 c in DIMACS: 18779 18780 18781 255 18782 0 18779 18780 18781 255 -18783 0 18779 18780 18781 255 18784 0 c -1-1 --> -2 c ( b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ b^{85, 3}_0 ∧ -p_255) -> ( b^{85, 4}_2 ∧ b^{85, 4}_1 ∧ -b^{85, 4}_0) c in CNF: c -b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ p_255 ∨ b^{85, 4}_2 c -b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ p_255 ∨ b^{85, 4}_1 c -b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ p_255 ∨ -b^{85, 4}_0 c in DIMACS: -18779 18780 -18781 255 18782 0 -18779 18780 -18781 255 18783 0 -18779 18780 -18781 255 -18784 0 c -2-1 --> break c ( b^{85, 3}_2 ∧ b^{85, 3}_1 ∧ -b^{85, 3}_0 ∧ -p_255) -> break c in CNF: c -b^{85, 3}_2 ∨ -b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ p_255 ∨ break c in DIMACS: -18779 -18780 18781 255 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 3}_2 ∧ -b^{85, 3}_1 ∧ -b^{85, 3}_0 ∧ true) c in CNF: c -b^{85, 3}_2 ∨ b^{85, 3}_1 ∨ b^{85, 3}_0 ∨ false c in DIMACS: -18779 18780 18781 0 c 3 does not represent an automaton state. c -(-b^{85, 3}_2 ∧ b^{85, 3}_1 ∧ b^{85, 3}_0 ∧ true) c in CNF: c b^{85, 3}_2 ∨ -b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ false c in DIMACS: 18779 -18780 -18781 0 c -3 does not represent an automaton state. c -( b^{85, 3}_2 ∧ b^{85, 3}_1 ∧ b^{85, 3}_0 ∧ true) c in CNF: c -b^{85, 3}_2 ∨ -b^{85, 3}_1 ∨ -b^{85, 3}_0 ∨ false c in DIMACS: -18779 -18780 -18781 0 c i = 4 c -2+1 --> -1 c ( b^{85, 4}_2 ∧ b^{85, 4}_1 ∧ -b^{85, 4}_0 ∧ p_340) -> ( b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ b^{85, 5}_0) c in CNF: c -b^{85, 4}_2 ∨ -b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ -p_340 ∨ b^{85, 5}_2 c -b^{85, 4}_2 ∨ -b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ -p_340 ∨ -b^{85, 5}_1 c -b^{85, 4}_2 ∨ -b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ -p_340 ∨ b^{85, 5}_0 c in DIMACS: -18782 -18783 18784 -340 18785 0 -18782 -18783 18784 -340 -18786 0 -18782 -18783 18784 -340 18787 0 c -1+1 --> 0 c ( b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ b^{85, 4}_0 ∧ p_340) -> (-b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ -b^{85, 5}_0) c in CNF: c -b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ -p_340 ∨ -b^{85, 5}_2 c -b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ -p_340 ∨ -b^{85, 5}_1 c -b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ -p_340 ∨ -b^{85, 5}_0 c in DIMACS: -18782 18783 -18784 -340 -18785 0 -18782 18783 -18784 -340 -18786 0 -18782 18783 -18784 -340 -18787 0 c 0+1 --> 1 c (-b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ -b^{85, 4}_0 ∧ p_340) -> (-b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ b^{85, 5}_0) c in CNF: c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ -p_340 ∨ -b^{85, 5}_2 c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ -p_340 ∨ -b^{85, 5}_1 c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ -p_340 ∨ b^{85, 5}_0 c in DIMACS: 18782 18783 18784 -340 -18785 0 18782 18783 18784 -340 -18786 0 18782 18783 18784 -340 18787 0 c 1+1 --> 2 c (-b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ b^{85, 4}_0 ∧ p_340) -> (-b^{85, 5}_2 ∧ b^{85, 5}_1 ∧ -b^{85, 5}_0) c in CNF: c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ -p_340 ∨ -b^{85, 5}_2 c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ -p_340 ∨ b^{85, 5}_1 c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ -p_340 ∨ -b^{85, 5}_0 c in DIMACS: 18782 18783 -18784 -340 -18785 0 18782 18783 -18784 -340 18786 0 18782 18783 -18784 -340 -18787 0 c 2+1 --> break c (-b^{85, 4}_2 ∧ b^{85, 4}_1 ∧ -b^{85, 4}_0 ∧ p_340) -> break c in CNF: c b^{85, 4}_2 ∨ -b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ -p_340 ∨ break c in DIMACS: 18782 -18783 18784 -340 1162 0 c 2-1 --> 1 c (-b^{85, 4}_2 ∧ b^{85, 4}_1 ∧ -b^{85, 4}_0 ∧ -p_340) -> (-b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ b^{85, 5}_0) c in CNF: c b^{85, 4}_2 ∨ -b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ p_340 ∨ -b^{85, 5}_2 c b^{85, 4}_2 ∨ -b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ p_340 ∨ -b^{85, 5}_1 c b^{85, 4}_2 ∨ -b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ p_340 ∨ b^{85, 5}_0 c in DIMACS: 18782 -18783 18784 340 -18785 0 18782 -18783 18784 340 -18786 0 18782 -18783 18784 340 18787 0 c 1-1 --> 0 c (-b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ b^{85, 4}_0 ∧ -p_340) -> (-b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ -b^{85, 5}_0) c in CNF: c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ p_340 ∨ -b^{85, 5}_2 c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ p_340 ∨ -b^{85, 5}_1 c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ p_340 ∨ -b^{85, 5}_0 c in DIMACS: 18782 18783 -18784 340 -18785 0 18782 18783 -18784 340 -18786 0 18782 18783 -18784 340 -18787 0 c 0-1 --> -1 c (-b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ -b^{85, 4}_0 ∧ -p_340) -> ( b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ b^{85, 5}_0) c in CNF: c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ p_340 ∨ b^{85, 5}_2 c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ p_340 ∨ -b^{85, 5}_1 c b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ p_340 ∨ b^{85, 5}_0 c in DIMACS: 18782 18783 18784 340 18785 0 18782 18783 18784 340 -18786 0 18782 18783 18784 340 18787 0 c -1-1 --> -2 c ( b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ b^{85, 4}_0 ∧ -p_340) -> ( b^{85, 5}_2 ∧ b^{85, 5}_1 ∧ -b^{85, 5}_0) c in CNF: c -b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ p_340 ∨ b^{85, 5}_2 c -b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ p_340 ∨ b^{85, 5}_1 c -b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ p_340 ∨ -b^{85, 5}_0 c in DIMACS: -18782 18783 -18784 340 18785 0 -18782 18783 -18784 340 18786 0 -18782 18783 -18784 340 -18787 0 c -2-1 --> break c ( b^{85, 4}_2 ∧ b^{85, 4}_1 ∧ -b^{85, 4}_0 ∧ -p_340) -> break c in CNF: c -b^{85, 4}_2 ∨ -b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ p_340 ∨ break c in DIMACS: -18782 -18783 18784 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 4}_2 ∧ -b^{85, 4}_1 ∧ -b^{85, 4}_0 ∧ true) c in CNF: c -b^{85, 4}_2 ∨ b^{85, 4}_1 ∨ b^{85, 4}_0 ∨ false c in DIMACS: -18782 18783 18784 0 c 3 does not represent an automaton state. c -(-b^{85, 4}_2 ∧ b^{85, 4}_1 ∧ b^{85, 4}_0 ∧ true) c in CNF: c b^{85, 4}_2 ∨ -b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ false c in DIMACS: 18782 -18783 -18784 0 c -3 does not represent an automaton state. c -( b^{85, 4}_2 ∧ b^{85, 4}_1 ∧ b^{85, 4}_0 ∧ true) c in CNF: c -b^{85, 4}_2 ∨ -b^{85, 4}_1 ∨ -b^{85, 4}_0 ∨ false c in DIMACS: -18782 -18783 -18784 0 c i = 5 c -2+1 --> -1 c ( b^{85, 5}_2 ∧ b^{85, 5}_1 ∧ -b^{85, 5}_0 ∧ p_425) -> ( b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ b^{85, 6}_0) c in CNF: c -b^{85, 5}_2 ∨ -b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ -p_425 ∨ b^{85, 6}_2 c -b^{85, 5}_2 ∨ -b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ -p_425 ∨ -b^{85, 6}_1 c -b^{85, 5}_2 ∨ -b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ -p_425 ∨ b^{85, 6}_0 c in DIMACS: -18785 -18786 18787 -425 18788 0 -18785 -18786 18787 -425 -18789 0 -18785 -18786 18787 -425 18790 0 c -1+1 --> 0 c ( b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ b^{85, 5}_0 ∧ p_425) -> (-b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ -b^{85, 6}_0) c in CNF: c -b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ -p_425 ∨ -b^{85, 6}_2 c -b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ -p_425 ∨ -b^{85, 6}_1 c -b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ -p_425 ∨ -b^{85, 6}_0 c in DIMACS: -18785 18786 -18787 -425 -18788 0 -18785 18786 -18787 -425 -18789 0 -18785 18786 -18787 -425 -18790 0 c 0+1 --> 1 c (-b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ -b^{85, 5}_0 ∧ p_425) -> (-b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ b^{85, 6}_0) c in CNF: c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ -p_425 ∨ -b^{85, 6}_2 c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ -p_425 ∨ -b^{85, 6}_1 c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ -p_425 ∨ b^{85, 6}_0 c in DIMACS: 18785 18786 18787 -425 -18788 0 18785 18786 18787 -425 -18789 0 18785 18786 18787 -425 18790 0 c 1+1 --> 2 c (-b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ b^{85, 5}_0 ∧ p_425) -> (-b^{85, 6}_2 ∧ b^{85, 6}_1 ∧ -b^{85, 6}_0) c in CNF: c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ -p_425 ∨ -b^{85, 6}_2 c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ -p_425 ∨ b^{85, 6}_1 c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ -p_425 ∨ -b^{85, 6}_0 c in DIMACS: 18785 18786 -18787 -425 -18788 0 18785 18786 -18787 -425 18789 0 18785 18786 -18787 -425 -18790 0 c 2+1 --> break c (-b^{85, 5}_2 ∧ b^{85, 5}_1 ∧ -b^{85, 5}_0 ∧ p_425) -> break c in CNF: c b^{85, 5}_2 ∨ -b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ -p_425 ∨ break c in DIMACS: 18785 -18786 18787 -425 1162 0 c 2-1 --> 1 c (-b^{85, 5}_2 ∧ b^{85, 5}_1 ∧ -b^{85, 5}_0 ∧ -p_425) -> (-b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ b^{85, 6}_0) c in CNF: c b^{85, 5}_2 ∨ -b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ p_425 ∨ -b^{85, 6}_2 c b^{85, 5}_2 ∨ -b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ p_425 ∨ -b^{85, 6}_1 c b^{85, 5}_2 ∨ -b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ p_425 ∨ b^{85, 6}_0 c in DIMACS: 18785 -18786 18787 425 -18788 0 18785 -18786 18787 425 -18789 0 18785 -18786 18787 425 18790 0 c 1-1 --> 0 c (-b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ b^{85, 5}_0 ∧ -p_425) -> (-b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ -b^{85, 6}_0) c in CNF: c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ p_425 ∨ -b^{85, 6}_2 c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ p_425 ∨ -b^{85, 6}_1 c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ p_425 ∨ -b^{85, 6}_0 c in DIMACS: 18785 18786 -18787 425 -18788 0 18785 18786 -18787 425 -18789 0 18785 18786 -18787 425 -18790 0 c 0-1 --> -1 c (-b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ -b^{85, 5}_0 ∧ -p_425) -> ( b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ b^{85, 6}_0) c in CNF: c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ p_425 ∨ b^{85, 6}_2 c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ p_425 ∨ -b^{85, 6}_1 c b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ p_425 ∨ b^{85, 6}_0 c in DIMACS: 18785 18786 18787 425 18788 0 18785 18786 18787 425 -18789 0 18785 18786 18787 425 18790 0 c -1-1 --> -2 c ( b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ b^{85, 5}_0 ∧ -p_425) -> ( b^{85, 6}_2 ∧ b^{85, 6}_1 ∧ -b^{85, 6}_0) c in CNF: c -b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ p_425 ∨ b^{85, 6}_2 c -b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ p_425 ∨ b^{85, 6}_1 c -b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ p_425 ∨ -b^{85, 6}_0 c in DIMACS: -18785 18786 -18787 425 18788 0 -18785 18786 -18787 425 18789 0 -18785 18786 -18787 425 -18790 0 c -2-1 --> break c ( b^{85, 5}_2 ∧ b^{85, 5}_1 ∧ -b^{85, 5}_0 ∧ -p_425) -> break c in CNF: c -b^{85, 5}_2 ∨ -b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ p_425 ∨ break c in DIMACS: -18785 -18786 18787 425 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 5}_2 ∧ -b^{85, 5}_1 ∧ -b^{85, 5}_0 ∧ true) c in CNF: c -b^{85, 5}_2 ∨ b^{85, 5}_1 ∨ b^{85, 5}_0 ∨ false c in DIMACS: -18785 18786 18787 0 c 3 does not represent an automaton state. c -(-b^{85, 5}_2 ∧ b^{85, 5}_1 ∧ b^{85, 5}_0 ∧ true) c in CNF: c b^{85, 5}_2 ∨ -b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ false c in DIMACS: 18785 -18786 -18787 0 c -3 does not represent an automaton state. c -( b^{85, 5}_2 ∧ b^{85, 5}_1 ∧ b^{85, 5}_0 ∧ true) c in CNF: c -b^{85, 5}_2 ∨ -b^{85, 5}_1 ∨ -b^{85, 5}_0 ∨ false c in DIMACS: -18785 -18786 -18787 0 c i = 6 c -2+1 --> -1 c ( b^{85, 6}_2 ∧ b^{85, 6}_1 ∧ -b^{85, 6}_0 ∧ p_510) -> ( b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ b^{85, 7}_0) c in CNF: c -b^{85, 6}_2 ∨ -b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ -p_510 ∨ b^{85, 7}_2 c -b^{85, 6}_2 ∨ -b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ -p_510 ∨ -b^{85, 7}_1 c -b^{85, 6}_2 ∨ -b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ -p_510 ∨ b^{85, 7}_0 c in DIMACS: -18788 -18789 18790 -510 18791 0 -18788 -18789 18790 -510 -18792 0 -18788 -18789 18790 -510 18793 0 c -1+1 --> 0 c ( b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ b^{85, 6}_0 ∧ p_510) -> (-b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ -b^{85, 7}_0) c in CNF: c -b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ -p_510 ∨ -b^{85, 7}_2 c -b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ -p_510 ∨ -b^{85, 7}_1 c -b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ -p_510 ∨ -b^{85, 7}_0 c in DIMACS: -18788 18789 -18790 -510 -18791 0 -18788 18789 -18790 -510 -18792 0 -18788 18789 -18790 -510 -18793 0 c 0+1 --> 1 c (-b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ -b^{85, 6}_0 ∧ p_510) -> (-b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ b^{85, 7}_0) c in CNF: c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ -p_510 ∨ -b^{85, 7}_2 c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ -p_510 ∨ -b^{85, 7}_1 c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ -p_510 ∨ b^{85, 7}_0 c in DIMACS: 18788 18789 18790 -510 -18791 0 18788 18789 18790 -510 -18792 0 18788 18789 18790 -510 18793 0 c 1+1 --> 2 c (-b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ b^{85, 6}_0 ∧ p_510) -> (-b^{85, 7}_2 ∧ b^{85, 7}_1 ∧ -b^{85, 7}_0) c in CNF: c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ -p_510 ∨ -b^{85, 7}_2 c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ -p_510 ∨ b^{85, 7}_1 c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ -p_510 ∨ -b^{85, 7}_0 c in DIMACS: 18788 18789 -18790 -510 -18791 0 18788 18789 -18790 -510 18792 0 18788 18789 -18790 -510 -18793 0 c 2+1 --> break c (-b^{85, 6}_2 ∧ b^{85, 6}_1 ∧ -b^{85, 6}_0 ∧ p_510) -> break c in CNF: c b^{85, 6}_2 ∨ -b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ -p_510 ∨ break c in DIMACS: 18788 -18789 18790 -510 1162 0 c 2-1 --> 1 c (-b^{85, 6}_2 ∧ b^{85, 6}_1 ∧ -b^{85, 6}_0 ∧ -p_510) -> (-b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ b^{85, 7}_0) c in CNF: c b^{85, 6}_2 ∨ -b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ p_510 ∨ -b^{85, 7}_2 c b^{85, 6}_2 ∨ -b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ p_510 ∨ -b^{85, 7}_1 c b^{85, 6}_2 ∨ -b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ p_510 ∨ b^{85, 7}_0 c in DIMACS: 18788 -18789 18790 510 -18791 0 18788 -18789 18790 510 -18792 0 18788 -18789 18790 510 18793 0 c 1-1 --> 0 c (-b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ b^{85, 6}_0 ∧ -p_510) -> (-b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ -b^{85, 7}_0) c in CNF: c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ p_510 ∨ -b^{85, 7}_2 c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ p_510 ∨ -b^{85, 7}_1 c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ p_510 ∨ -b^{85, 7}_0 c in DIMACS: 18788 18789 -18790 510 -18791 0 18788 18789 -18790 510 -18792 0 18788 18789 -18790 510 -18793 0 c 0-1 --> -1 c (-b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ -b^{85, 6}_0 ∧ -p_510) -> ( b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ b^{85, 7}_0) c in CNF: c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ p_510 ∨ b^{85, 7}_2 c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ p_510 ∨ -b^{85, 7}_1 c b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ p_510 ∨ b^{85, 7}_0 c in DIMACS: 18788 18789 18790 510 18791 0 18788 18789 18790 510 -18792 0 18788 18789 18790 510 18793 0 c -1-1 --> -2 c ( b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ b^{85, 6}_0 ∧ -p_510) -> ( b^{85, 7}_2 ∧ b^{85, 7}_1 ∧ -b^{85, 7}_0) c in CNF: c -b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ p_510 ∨ b^{85, 7}_2 c -b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ p_510 ∨ b^{85, 7}_1 c -b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ p_510 ∨ -b^{85, 7}_0 c in DIMACS: -18788 18789 -18790 510 18791 0 -18788 18789 -18790 510 18792 0 -18788 18789 -18790 510 -18793 0 c -2-1 --> break c ( b^{85, 6}_2 ∧ b^{85, 6}_1 ∧ -b^{85, 6}_0 ∧ -p_510) -> break c in CNF: c -b^{85, 6}_2 ∨ -b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ p_510 ∨ break c in DIMACS: -18788 -18789 18790 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 6}_2 ∧ -b^{85, 6}_1 ∧ -b^{85, 6}_0 ∧ true) c in CNF: c -b^{85, 6}_2 ∨ b^{85, 6}_1 ∨ b^{85, 6}_0 ∨ false c in DIMACS: -18788 18789 18790 0 c 3 does not represent an automaton state. c -(-b^{85, 6}_2 ∧ b^{85, 6}_1 ∧ b^{85, 6}_0 ∧ true) c in CNF: c b^{85, 6}_2 ∨ -b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ false c in DIMACS: 18788 -18789 -18790 0 c -3 does not represent an automaton state. c -( b^{85, 6}_2 ∧ b^{85, 6}_1 ∧ b^{85, 6}_0 ∧ true) c in CNF: c -b^{85, 6}_2 ∨ -b^{85, 6}_1 ∨ -b^{85, 6}_0 ∨ false c in DIMACS: -18788 -18789 -18790 0 c i = 7 c -2+1 --> -1 c ( b^{85, 7}_2 ∧ b^{85, 7}_1 ∧ -b^{85, 7}_0 ∧ p_595) -> ( b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ b^{85, 8}_0) c in CNF: c -b^{85, 7}_2 ∨ -b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ -p_595 ∨ b^{85, 8}_2 c -b^{85, 7}_2 ∨ -b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ -p_595 ∨ -b^{85, 8}_1 c -b^{85, 7}_2 ∨ -b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ -p_595 ∨ b^{85, 8}_0 c in DIMACS: -18791 -18792 18793 -595 18794 0 -18791 -18792 18793 -595 -18795 0 -18791 -18792 18793 -595 18796 0 c -1+1 --> 0 c ( b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ b^{85, 7}_0 ∧ p_595) -> (-b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ -b^{85, 8}_0) c in CNF: c -b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ -p_595 ∨ -b^{85, 8}_2 c -b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ -p_595 ∨ -b^{85, 8}_1 c -b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ -p_595 ∨ -b^{85, 8}_0 c in DIMACS: -18791 18792 -18793 -595 -18794 0 -18791 18792 -18793 -595 -18795 0 -18791 18792 -18793 -595 -18796 0 c 0+1 --> 1 c (-b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ -b^{85, 7}_0 ∧ p_595) -> (-b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ b^{85, 8}_0) c in CNF: c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ -p_595 ∨ -b^{85, 8}_2 c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ -p_595 ∨ -b^{85, 8}_1 c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ -p_595 ∨ b^{85, 8}_0 c in DIMACS: 18791 18792 18793 -595 -18794 0 18791 18792 18793 -595 -18795 0 18791 18792 18793 -595 18796 0 c 1+1 --> 2 c (-b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ b^{85, 7}_0 ∧ p_595) -> (-b^{85, 8}_2 ∧ b^{85, 8}_1 ∧ -b^{85, 8}_0) c in CNF: c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ -p_595 ∨ -b^{85, 8}_2 c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ -p_595 ∨ b^{85, 8}_1 c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ -p_595 ∨ -b^{85, 8}_0 c in DIMACS: 18791 18792 -18793 -595 -18794 0 18791 18792 -18793 -595 18795 0 18791 18792 -18793 -595 -18796 0 c 2+1 --> break c (-b^{85, 7}_2 ∧ b^{85, 7}_1 ∧ -b^{85, 7}_0 ∧ p_595) -> break c in CNF: c b^{85, 7}_2 ∨ -b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ -p_595 ∨ break c in DIMACS: 18791 -18792 18793 -595 1162 0 c 2-1 --> 1 c (-b^{85, 7}_2 ∧ b^{85, 7}_1 ∧ -b^{85, 7}_0 ∧ -p_595) -> (-b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ b^{85, 8}_0) c in CNF: c b^{85, 7}_2 ∨ -b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ p_595 ∨ -b^{85, 8}_2 c b^{85, 7}_2 ∨ -b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ p_595 ∨ -b^{85, 8}_1 c b^{85, 7}_2 ∨ -b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ p_595 ∨ b^{85, 8}_0 c in DIMACS: 18791 -18792 18793 595 -18794 0 18791 -18792 18793 595 -18795 0 18791 -18792 18793 595 18796 0 c 1-1 --> 0 c (-b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ b^{85, 7}_0 ∧ -p_595) -> (-b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ -b^{85, 8}_0) c in CNF: c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ p_595 ∨ -b^{85, 8}_2 c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ p_595 ∨ -b^{85, 8}_1 c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ p_595 ∨ -b^{85, 8}_0 c in DIMACS: 18791 18792 -18793 595 -18794 0 18791 18792 -18793 595 -18795 0 18791 18792 -18793 595 -18796 0 c 0-1 --> -1 c (-b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ -b^{85, 7}_0 ∧ -p_595) -> ( b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ b^{85, 8}_0) c in CNF: c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ p_595 ∨ b^{85, 8}_2 c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ p_595 ∨ -b^{85, 8}_1 c b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ p_595 ∨ b^{85, 8}_0 c in DIMACS: 18791 18792 18793 595 18794 0 18791 18792 18793 595 -18795 0 18791 18792 18793 595 18796 0 c -1-1 --> -2 c ( b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ b^{85, 7}_0 ∧ -p_595) -> ( b^{85, 8}_2 ∧ b^{85, 8}_1 ∧ -b^{85, 8}_0) c in CNF: c -b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ p_595 ∨ b^{85, 8}_2 c -b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ p_595 ∨ b^{85, 8}_1 c -b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ p_595 ∨ -b^{85, 8}_0 c in DIMACS: -18791 18792 -18793 595 18794 0 -18791 18792 -18793 595 18795 0 -18791 18792 -18793 595 -18796 0 c -2-1 --> break c ( b^{85, 7}_2 ∧ b^{85, 7}_1 ∧ -b^{85, 7}_0 ∧ -p_595) -> break c in CNF: c -b^{85, 7}_2 ∨ -b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ p_595 ∨ break c in DIMACS: -18791 -18792 18793 595 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 7}_2 ∧ -b^{85, 7}_1 ∧ -b^{85, 7}_0 ∧ true) c in CNF: c -b^{85, 7}_2 ∨ b^{85, 7}_1 ∨ b^{85, 7}_0 ∨ false c in DIMACS: -18791 18792 18793 0 c 3 does not represent an automaton state. c -(-b^{85, 7}_2 ∧ b^{85, 7}_1 ∧ b^{85, 7}_0 ∧ true) c in CNF: c b^{85, 7}_2 ∨ -b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ false c in DIMACS: 18791 -18792 -18793 0 c -3 does not represent an automaton state. c -( b^{85, 7}_2 ∧ b^{85, 7}_1 ∧ b^{85, 7}_0 ∧ true) c in CNF: c -b^{85, 7}_2 ∨ -b^{85, 7}_1 ∨ -b^{85, 7}_0 ∨ false c in DIMACS: -18791 -18792 -18793 0 c i = 8 c -2+1 --> -1 c ( b^{85, 8}_2 ∧ b^{85, 8}_1 ∧ -b^{85, 8}_0 ∧ p_680) -> ( b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ b^{85, 9}_0) c in CNF: c -b^{85, 8}_2 ∨ -b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ -p_680 ∨ b^{85, 9}_2 c -b^{85, 8}_2 ∨ -b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ -p_680 ∨ -b^{85, 9}_1 c -b^{85, 8}_2 ∨ -b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ -p_680 ∨ b^{85, 9}_0 c in DIMACS: -18794 -18795 18796 -680 18797 0 -18794 -18795 18796 -680 -18798 0 -18794 -18795 18796 -680 18799 0 c -1+1 --> 0 c ( b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ b^{85, 8}_0 ∧ p_680) -> (-b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ -b^{85, 9}_0) c in CNF: c -b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ -p_680 ∨ -b^{85, 9}_2 c -b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ -p_680 ∨ -b^{85, 9}_1 c -b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ -p_680 ∨ -b^{85, 9}_0 c in DIMACS: -18794 18795 -18796 -680 -18797 0 -18794 18795 -18796 -680 -18798 0 -18794 18795 -18796 -680 -18799 0 c 0+1 --> 1 c (-b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ -b^{85, 8}_0 ∧ p_680) -> (-b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ b^{85, 9}_0) c in CNF: c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ -p_680 ∨ -b^{85, 9}_2 c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ -p_680 ∨ -b^{85, 9}_1 c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ -p_680 ∨ b^{85, 9}_0 c in DIMACS: 18794 18795 18796 -680 -18797 0 18794 18795 18796 -680 -18798 0 18794 18795 18796 -680 18799 0 c 1+1 --> 2 c (-b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ b^{85, 8}_0 ∧ p_680) -> (-b^{85, 9}_2 ∧ b^{85, 9}_1 ∧ -b^{85, 9}_0) c in CNF: c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ -p_680 ∨ -b^{85, 9}_2 c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ -p_680 ∨ b^{85, 9}_1 c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ -p_680 ∨ -b^{85, 9}_0 c in DIMACS: 18794 18795 -18796 -680 -18797 0 18794 18795 -18796 -680 18798 0 18794 18795 -18796 -680 -18799 0 c 2+1 --> break c (-b^{85, 8}_2 ∧ b^{85, 8}_1 ∧ -b^{85, 8}_0 ∧ p_680) -> break c in CNF: c b^{85, 8}_2 ∨ -b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ -p_680 ∨ break c in DIMACS: 18794 -18795 18796 -680 1162 0 c 2-1 --> 1 c (-b^{85, 8}_2 ∧ b^{85, 8}_1 ∧ -b^{85, 8}_0 ∧ -p_680) -> (-b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ b^{85, 9}_0) c in CNF: c b^{85, 8}_2 ∨ -b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ p_680 ∨ -b^{85, 9}_2 c b^{85, 8}_2 ∨ -b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ p_680 ∨ -b^{85, 9}_1 c b^{85, 8}_2 ∨ -b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ p_680 ∨ b^{85, 9}_0 c in DIMACS: 18794 -18795 18796 680 -18797 0 18794 -18795 18796 680 -18798 0 18794 -18795 18796 680 18799 0 c 1-1 --> 0 c (-b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ b^{85, 8}_0 ∧ -p_680) -> (-b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ -b^{85, 9}_0) c in CNF: c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ p_680 ∨ -b^{85, 9}_2 c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ p_680 ∨ -b^{85, 9}_1 c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ p_680 ∨ -b^{85, 9}_0 c in DIMACS: 18794 18795 -18796 680 -18797 0 18794 18795 -18796 680 -18798 0 18794 18795 -18796 680 -18799 0 c 0-1 --> -1 c (-b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ -b^{85, 8}_0 ∧ -p_680) -> ( b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ b^{85, 9}_0) c in CNF: c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ p_680 ∨ b^{85, 9}_2 c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ p_680 ∨ -b^{85, 9}_1 c b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ p_680 ∨ b^{85, 9}_0 c in DIMACS: 18794 18795 18796 680 18797 0 18794 18795 18796 680 -18798 0 18794 18795 18796 680 18799 0 c -1-1 --> -2 c ( b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ b^{85, 8}_0 ∧ -p_680) -> ( b^{85, 9}_2 ∧ b^{85, 9}_1 ∧ -b^{85, 9}_0) c in CNF: c -b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ p_680 ∨ b^{85, 9}_2 c -b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ p_680 ∨ b^{85, 9}_1 c -b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ p_680 ∨ -b^{85, 9}_0 c in DIMACS: -18794 18795 -18796 680 18797 0 -18794 18795 -18796 680 18798 0 -18794 18795 -18796 680 -18799 0 c -2-1 --> break c ( b^{85, 8}_2 ∧ b^{85, 8}_1 ∧ -b^{85, 8}_0 ∧ -p_680) -> break c in CNF: c -b^{85, 8}_2 ∨ -b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ p_680 ∨ break c in DIMACS: -18794 -18795 18796 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 8}_2 ∧ -b^{85, 8}_1 ∧ -b^{85, 8}_0 ∧ true) c in CNF: c -b^{85, 8}_2 ∨ b^{85, 8}_1 ∨ b^{85, 8}_0 ∨ false c in DIMACS: -18794 18795 18796 0 c 3 does not represent an automaton state. c -(-b^{85, 8}_2 ∧ b^{85, 8}_1 ∧ b^{85, 8}_0 ∧ true) c in CNF: c b^{85, 8}_2 ∨ -b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ false c in DIMACS: 18794 -18795 -18796 0 c -3 does not represent an automaton state. c -( b^{85, 8}_2 ∧ b^{85, 8}_1 ∧ b^{85, 8}_0 ∧ true) c in CNF: c -b^{85, 8}_2 ∨ -b^{85, 8}_1 ∨ -b^{85, 8}_0 ∨ false c in DIMACS: -18794 -18795 -18796 0 c i = 9 c -2+1 --> -1 c ( b^{85, 9}_2 ∧ b^{85, 9}_1 ∧ -b^{85, 9}_0 ∧ p_765) -> ( b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ b^{85, 10}_0) c in CNF: c -b^{85, 9}_2 ∨ -b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ -p_765 ∨ b^{85, 10}_2 c -b^{85, 9}_2 ∨ -b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ -p_765 ∨ -b^{85, 10}_1 c -b^{85, 9}_2 ∨ -b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ -p_765 ∨ b^{85, 10}_0 c in DIMACS: -18797 -18798 18799 -765 18800 0 -18797 -18798 18799 -765 -18801 0 -18797 -18798 18799 -765 18802 0 c -1+1 --> 0 c ( b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ b^{85, 9}_0 ∧ p_765) -> (-b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ -b^{85, 10}_0) c in CNF: c -b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ -p_765 ∨ -b^{85, 10}_2 c -b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ -p_765 ∨ -b^{85, 10}_1 c -b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ -p_765 ∨ -b^{85, 10}_0 c in DIMACS: -18797 18798 -18799 -765 -18800 0 -18797 18798 -18799 -765 -18801 0 -18797 18798 -18799 -765 -18802 0 c 0+1 --> 1 c (-b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ -b^{85, 9}_0 ∧ p_765) -> (-b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ b^{85, 10}_0) c in CNF: c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ -p_765 ∨ -b^{85, 10}_2 c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ -p_765 ∨ -b^{85, 10}_1 c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ -p_765 ∨ b^{85, 10}_0 c in DIMACS: 18797 18798 18799 -765 -18800 0 18797 18798 18799 -765 -18801 0 18797 18798 18799 -765 18802 0 c 1+1 --> 2 c (-b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ b^{85, 9}_0 ∧ p_765) -> (-b^{85, 10}_2 ∧ b^{85, 10}_1 ∧ -b^{85, 10}_0) c in CNF: c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ -p_765 ∨ -b^{85, 10}_2 c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ -p_765 ∨ b^{85, 10}_1 c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ -p_765 ∨ -b^{85, 10}_0 c in DIMACS: 18797 18798 -18799 -765 -18800 0 18797 18798 -18799 -765 18801 0 18797 18798 -18799 -765 -18802 0 c 2+1 --> break c (-b^{85, 9}_2 ∧ b^{85, 9}_1 ∧ -b^{85, 9}_0 ∧ p_765) -> break c in CNF: c b^{85, 9}_2 ∨ -b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ -p_765 ∨ break c in DIMACS: 18797 -18798 18799 -765 1162 0 c 2-1 --> 1 c (-b^{85, 9}_2 ∧ b^{85, 9}_1 ∧ -b^{85, 9}_0 ∧ -p_765) -> (-b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ b^{85, 10}_0) c in CNF: c b^{85, 9}_2 ∨ -b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ p_765 ∨ -b^{85, 10}_2 c b^{85, 9}_2 ∨ -b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ p_765 ∨ -b^{85, 10}_1 c b^{85, 9}_2 ∨ -b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ p_765 ∨ b^{85, 10}_0 c in DIMACS: 18797 -18798 18799 765 -18800 0 18797 -18798 18799 765 -18801 0 18797 -18798 18799 765 18802 0 c 1-1 --> 0 c (-b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ b^{85, 9}_0 ∧ -p_765) -> (-b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ -b^{85, 10}_0) c in CNF: c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ p_765 ∨ -b^{85, 10}_2 c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ p_765 ∨ -b^{85, 10}_1 c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ p_765 ∨ -b^{85, 10}_0 c in DIMACS: 18797 18798 -18799 765 -18800 0 18797 18798 -18799 765 -18801 0 18797 18798 -18799 765 -18802 0 c 0-1 --> -1 c (-b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ -b^{85, 9}_0 ∧ -p_765) -> ( b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ b^{85, 10}_0) c in CNF: c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ p_765 ∨ b^{85, 10}_2 c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ p_765 ∨ -b^{85, 10}_1 c b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ p_765 ∨ b^{85, 10}_0 c in DIMACS: 18797 18798 18799 765 18800 0 18797 18798 18799 765 -18801 0 18797 18798 18799 765 18802 0 c -1-1 --> -2 c ( b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ b^{85, 9}_0 ∧ -p_765) -> ( b^{85, 10}_2 ∧ b^{85, 10}_1 ∧ -b^{85, 10}_0) c in CNF: c -b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ p_765 ∨ b^{85, 10}_2 c -b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ p_765 ∨ b^{85, 10}_1 c -b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ p_765 ∨ -b^{85, 10}_0 c in DIMACS: -18797 18798 -18799 765 18800 0 -18797 18798 -18799 765 18801 0 -18797 18798 -18799 765 -18802 0 c -2-1 --> break c ( b^{85, 9}_2 ∧ b^{85, 9}_1 ∧ -b^{85, 9}_0 ∧ -p_765) -> break c in CNF: c -b^{85, 9}_2 ∨ -b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ p_765 ∨ break c in DIMACS: -18797 -18798 18799 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 9}_2 ∧ -b^{85, 9}_1 ∧ -b^{85, 9}_0 ∧ true) c in CNF: c -b^{85, 9}_2 ∨ b^{85, 9}_1 ∨ b^{85, 9}_0 ∨ false c in DIMACS: -18797 18798 18799 0 c 3 does not represent an automaton state. c -(-b^{85, 9}_2 ∧ b^{85, 9}_1 ∧ b^{85, 9}_0 ∧ true) c in CNF: c b^{85, 9}_2 ∨ -b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ false c in DIMACS: 18797 -18798 -18799 0 c -3 does not represent an automaton state. c -( b^{85, 9}_2 ∧ b^{85, 9}_1 ∧ b^{85, 9}_0 ∧ true) c in CNF: c -b^{85, 9}_2 ∨ -b^{85, 9}_1 ∨ -b^{85, 9}_0 ∨ false c in DIMACS: -18797 -18798 -18799 0 c i = 10 c -2+1 --> -1 c ( b^{85, 10}_2 ∧ b^{85, 10}_1 ∧ -b^{85, 10}_0 ∧ p_850) -> ( b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ b^{85, 11}_0) c in CNF: c -b^{85, 10}_2 ∨ -b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ -p_850 ∨ b^{85, 11}_2 c -b^{85, 10}_2 ∨ -b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ -p_850 ∨ -b^{85, 11}_1 c -b^{85, 10}_2 ∨ -b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ -p_850 ∨ b^{85, 11}_0 c in DIMACS: -18800 -18801 18802 -850 18803 0 -18800 -18801 18802 -850 -18804 0 -18800 -18801 18802 -850 18805 0 c -1+1 --> 0 c ( b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ b^{85, 10}_0 ∧ p_850) -> (-b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ -b^{85, 11}_0) c in CNF: c -b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ -p_850 ∨ -b^{85, 11}_2 c -b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ -p_850 ∨ -b^{85, 11}_1 c -b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ -p_850 ∨ -b^{85, 11}_0 c in DIMACS: -18800 18801 -18802 -850 -18803 0 -18800 18801 -18802 -850 -18804 0 -18800 18801 -18802 -850 -18805 0 c 0+1 --> 1 c (-b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ -b^{85, 10}_0 ∧ p_850) -> (-b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ b^{85, 11}_0) c in CNF: c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ -p_850 ∨ -b^{85, 11}_2 c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ -p_850 ∨ -b^{85, 11}_1 c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ -p_850 ∨ b^{85, 11}_0 c in DIMACS: 18800 18801 18802 -850 -18803 0 18800 18801 18802 -850 -18804 0 18800 18801 18802 -850 18805 0 c 1+1 --> 2 c (-b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ b^{85, 10}_0 ∧ p_850) -> (-b^{85, 11}_2 ∧ b^{85, 11}_1 ∧ -b^{85, 11}_0) c in CNF: c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ -p_850 ∨ -b^{85, 11}_2 c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ -p_850 ∨ b^{85, 11}_1 c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ -p_850 ∨ -b^{85, 11}_0 c in DIMACS: 18800 18801 -18802 -850 -18803 0 18800 18801 -18802 -850 18804 0 18800 18801 -18802 -850 -18805 0 c 2+1 --> break c (-b^{85, 10}_2 ∧ b^{85, 10}_1 ∧ -b^{85, 10}_0 ∧ p_850) -> break c in CNF: c b^{85, 10}_2 ∨ -b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ -p_850 ∨ break c in DIMACS: 18800 -18801 18802 -850 1162 0 c 2-1 --> 1 c (-b^{85, 10}_2 ∧ b^{85, 10}_1 ∧ -b^{85, 10}_0 ∧ -p_850) -> (-b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ b^{85, 11}_0) c in CNF: c b^{85, 10}_2 ∨ -b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ p_850 ∨ -b^{85, 11}_2 c b^{85, 10}_2 ∨ -b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ p_850 ∨ -b^{85, 11}_1 c b^{85, 10}_2 ∨ -b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ p_850 ∨ b^{85, 11}_0 c in DIMACS: 18800 -18801 18802 850 -18803 0 18800 -18801 18802 850 -18804 0 18800 -18801 18802 850 18805 0 c 1-1 --> 0 c (-b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ b^{85, 10}_0 ∧ -p_850) -> (-b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ -b^{85, 11}_0) c in CNF: c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ p_850 ∨ -b^{85, 11}_2 c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ p_850 ∨ -b^{85, 11}_1 c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ p_850 ∨ -b^{85, 11}_0 c in DIMACS: 18800 18801 -18802 850 -18803 0 18800 18801 -18802 850 -18804 0 18800 18801 -18802 850 -18805 0 c 0-1 --> -1 c (-b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ -b^{85, 10}_0 ∧ -p_850) -> ( b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ b^{85, 11}_0) c in CNF: c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ p_850 ∨ b^{85, 11}_2 c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ p_850 ∨ -b^{85, 11}_1 c b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ p_850 ∨ b^{85, 11}_0 c in DIMACS: 18800 18801 18802 850 18803 0 18800 18801 18802 850 -18804 0 18800 18801 18802 850 18805 0 c -1-1 --> -2 c ( b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ b^{85, 10}_0 ∧ -p_850) -> ( b^{85, 11}_2 ∧ b^{85, 11}_1 ∧ -b^{85, 11}_0) c in CNF: c -b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ p_850 ∨ b^{85, 11}_2 c -b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ p_850 ∨ b^{85, 11}_1 c -b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ p_850 ∨ -b^{85, 11}_0 c in DIMACS: -18800 18801 -18802 850 18803 0 -18800 18801 -18802 850 18804 0 -18800 18801 -18802 850 -18805 0 c -2-1 --> break c ( b^{85, 10}_2 ∧ b^{85, 10}_1 ∧ -b^{85, 10}_0 ∧ -p_850) -> break c in CNF: c -b^{85, 10}_2 ∨ -b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ p_850 ∨ break c in DIMACS: -18800 -18801 18802 850 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 10}_2 ∧ -b^{85, 10}_1 ∧ -b^{85, 10}_0 ∧ true) c in CNF: c -b^{85, 10}_2 ∨ b^{85, 10}_1 ∨ b^{85, 10}_0 ∨ false c in DIMACS: -18800 18801 18802 0 c 3 does not represent an automaton state. c -(-b^{85, 10}_2 ∧ b^{85, 10}_1 ∧ b^{85, 10}_0 ∧ true) c in CNF: c b^{85, 10}_2 ∨ -b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ false c in DIMACS: 18800 -18801 -18802 0 c -3 does not represent an automaton state. c -( b^{85, 10}_2 ∧ b^{85, 10}_1 ∧ b^{85, 10}_0 ∧ true) c in CNF: c -b^{85, 10}_2 ∨ -b^{85, 10}_1 ∨ -b^{85, 10}_0 ∨ false c in DIMACS: -18800 -18801 -18802 0 c i = 11 c -2+1 --> -1 c ( b^{85, 11}_2 ∧ b^{85, 11}_1 ∧ -b^{85, 11}_0 ∧ p_935) -> ( b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ b^{85, 12}_0) c in CNF: c -b^{85, 11}_2 ∨ -b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ -p_935 ∨ b^{85, 12}_2 c -b^{85, 11}_2 ∨ -b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ -p_935 ∨ -b^{85, 12}_1 c -b^{85, 11}_2 ∨ -b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ -p_935 ∨ b^{85, 12}_0 c in DIMACS: -18803 -18804 18805 -935 18806 0 -18803 -18804 18805 -935 -18807 0 -18803 -18804 18805 -935 18808 0 c -1+1 --> 0 c ( b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ b^{85, 11}_0 ∧ p_935) -> (-b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ -b^{85, 12}_0) c in CNF: c -b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ -p_935 ∨ -b^{85, 12}_2 c -b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ -p_935 ∨ -b^{85, 12}_1 c -b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ -p_935 ∨ -b^{85, 12}_0 c in DIMACS: -18803 18804 -18805 -935 -18806 0 -18803 18804 -18805 -935 -18807 0 -18803 18804 -18805 -935 -18808 0 c 0+1 --> 1 c (-b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ -b^{85, 11}_0 ∧ p_935) -> (-b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ b^{85, 12}_0) c in CNF: c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ -p_935 ∨ -b^{85, 12}_2 c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ -p_935 ∨ -b^{85, 12}_1 c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ -p_935 ∨ b^{85, 12}_0 c in DIMACS: 18803 18804 18805 -935 -18806 0 18803 18804 18805 -935 -18807 0 18803 18804 18805 -935 18808 0 c 1+1 --> 2 c (-b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ b^{85, 11}_0 ∧ p_935) -> (-b^{85, 12}_2 ∧ b^{85, 12}_1 ∧ -b^{85, 12}_0) c in CNF: c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ -p_935 ∨ -b^{85, 12}_2 c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ -p_935 ∨ b^{85, 12}_1 c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ -p_935 ∨ -b^{85, 12}_0 c in DIMACS: 18803 18804 -18805 -935 -18806 0 18803 18804 -18805 -935 18807 0 18803 18804 -18805 -935 -18808 0 c 2+1 --> break c (-b^{85, 11}_2 ∧ b^{85, 11}_1 ∧ -b^{85, 11}_0 ∧ p_935) -> break c in CNF: c b^{85, 11}_2 ∨ -b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ -p_935 ∨ break c in DIMACS: 18803 -18804 18805 -935 1162 0 c 2-1 --> 1 c (-b^{85, 11}_2 ∧ b^{85, 11}_1 ∧ -b^{85, 11}_0 ∧ -p_935) -> (-b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ b^{85, 12}_0) c in CNF: c b^{85, 11}_2 ∨ -b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ p_935 ∨ -b^{85, 12}_2 c b^{85, 11}_2 ∨ -b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ p_935 ∨ -b^{85, 12}_1 c b^{85, 11}_2 ∨ -b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ p_935 ∨ b^{85, 12}_0 c in DIMACS: 18803 -18804 18805 935 -18806 0 18803 -18804 18805 935 -18807 0 18803 -18804 18805 935 18808 0 c 1-1 --> 0 c (-b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ b^{85, 11}_0 ∧ -p_935) -> (-b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ -b^{85, 12}_0) c in CNF: c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ p_935 ∨ -b^{85, 12}_2 c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ p_935 ∨ -b^{85, 12}_1 c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ p_935 ∨ -b^{85, 12}_0 c in DIMACS: 18803 18804 -18805 935 -18806 0 18803 18804 -18805 935 -18807 0 18803 18804 -18805 935 -18808 0 c 0-1 --> -1 c (-b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ -b^{85, 11}_0 ∧ -p_935) -> ( b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ b^{85, 12}_0) c in CNF: c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ p_935 ∨ b^{85, 12}_2 c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ p_935 ∨ -b^{85, 12}_1 c b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ p_935 ∨ b^{85, 12}_0 c in DIMACS: 18803 18804 18805 935 18806 0 18803 18804 18805 935 -18807 0 18803 18804 18805 935 18808 0 c -1-1 --> -2 c ( b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ b^{85, 11}_0 ∧ -p_935) -> ( b^{85, 12}_2 ∧ b^{85, 12}_1 ∧ -b^{85, 12}_0) c in CNF: c -b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ p_935 ∨ b^{85, 12}_2 c -b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ p_935 ∨ b^{85, 12}_1 c -b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ p_935 ∨ -b^{85, 12}_0 c in DIMACS: -18803 18804 -18805 935 18806 0 -18803 18804 -18805 935 18807 0 -18803 18804 -18805 935 -18808 0 c -2-1 --> break c ( b^{85, 11}_2 ∧ b^{85, 11}_1 ∧ -b^{85, 11}_0 ∧ -p_935) -> break c in CNF: c -b^{85, 11}_2 ∨ -b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ p_935 ∨ break c in DIMACS: -18803 -18804 18805 935 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 11}_2 ∧ -b^{85, 11}_1 ∧ -b^{85, 11}_0 ∧ true) c in CNF: c -b^{85, 11}_2 ∨ b^{85, 11}_1 ∨ b^{85, 11}_0 ∨ false c in DIMACS: -18803 18804 18805 0 c 3 does not represent an automaton state. c -(-b^{85, 11}_2 ∧ b^{85, 11}_1 ∧ b^{85, 11}_0 ∧ true) c in CNF: c b^{85, 11}_2 ∨ -b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ false c in DIMACS: 18803 -18804 -18805 0 c -3 does not represent an automaton state. c -( b^{85, 11}_2 ∧ b^{85, 11}_1 ∧ b^{85, 11}_0 ∧ true) c in CNF: c -b^{85, 11}_2 ∨ -b^{85, 11}_1 ∨ -b^{85, 11}_0 ∨ false c in DIMACS: -18803 -18804 -18805 0 c i = 12 c -2+1 --> -1 c ( b^{85, 12}_2 ∧ b^{85, 12}_1 ∧ -b^{85, 12}_0 ∧ p_1020) -> ( b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ b^{85, 13}_0) c in CNF: c -b^{85, 12}_2 ∨ -b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ -p_1020 ∨ b^{85, 13}_2 c -b^{85, 12}_2 ∨ -b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ -p_1020 ∨ -b^{85, 13}_1 c -b^{85, 12}_2 ∨ -b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ -p_1020 ∨ b^{85, 13}_0 c in DIMACS: -18806 -18807 18808 -1020 18809 0 -18806 -18807 18808 -1020 -18810 0 -18806 -18807 18808 -1020 18811 0 c -1+1 --> 0 c ( b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ b^{85, 12}_0 ∧ p_1020) -> (-b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ -b^{85, 13}_0) c in CNF: c -b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ -p_1020 ∨ -b^{85, 13}_2 c -b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ -p_1020 ∨ -b^{85, 13}_1 c -b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ -p_1020 ∨ -b^{85, 13}_0 c in DIMACS: -18806 18807 -18808 -1020 -18809 0 -18806 18807 -18808 -1020 -18810 0 -18806 18807 -18808 -1020 -18811 0 c 0+1 --> 1 c (-b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ -b^{85, 12}_0 ∧ p_1020) -> (-b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ b^{85, 13}_0) c in CNF: c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ -p_1020 ∨ -b^{85, 13}_2 c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ -p_1020 ∨ -b^{85, 13}_1 c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ -p_1020 ∨ b^{85, 13}_0 c in DIMACS: 18806 18807 18808 -1020 -18809 0 18806 18807 18808 -1020 -18810 0 18806 18807 18808 -1020 18811 0 c 1+1 --> 2 c (-b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ b^{85, 12}_0 ∧ p_1020) -> (-b^{85, 13}_2 ∧ b^{85, 13}_1 ∧ -b^{85, 13}_0) c in CNF: c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ -p_1020 ∨ -b^{85, 13}_2 c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ -p_1020 ∨ b^{85, 13}_1 c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ -p_1020 ∨ -b^{85, 13}_0 c in DIMACS: 18806 18807 -18808 -1020 -18809 0 18806 18807 -18808 -1020 18810 0 18806 18807 -18808 -1020 -18811 0 c 2+1 --> break c (-b^{85, 12}_2 ∧ b^{85, 12}_1 ∧ -b^{85, 12}_0 ∧ p_1020) -> break c in CNF: c b^{85, 12}_2 ∨ -b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ -p_1020 ∨ break c in DIMACS: 18806 -18807 18808 -1020 1162 0 c 2-1 --> 1 c (-b^{85, 12}_2 ∧ b^{85, 12}_1 ∧ -b^{85, 12}_0 ∧ -p_1020) -> (-b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ b^{85, 13}_0) c in CNF: c b^{85, 12}_2 ∨ -b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ p_1020 ∨ -b^{85, 13}_2 c b^{85, 12}_2 ∨ -b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ p_1020 ∨ -b^{85, 13}_1 c b^{85, 12}_2 ∨ -b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ p_1020 ∨ b^{85, 13}_0 c in DIMACS: 18806 -18807 18808 1020 -18809 0 18806 -18807 18808 1020 -18810 0 18806 -18807 18808 1020 18811 0 c 1-1 --> 0 c (-b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ b^{85, 12}_0 ∧ -p_1020) -> (-b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ -b^{85, 13}_0) c in CNF: c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ p_1020 ∨ -b^{85, 13}_2 c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ p_1020 ∨ -b^{85, 13}_1 c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ p_1020 ∨ -b^{85, 13}_0 c in DIMACS: 18806 18807 -18808 1020 -18809 0 18806 18807 -18808 1020 -18810 0 18806 18807 -18808 1020 -18811 0 c 0-1 --> -1 c (-b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ -b^{85, 12}_0 ∧ -p_1020) -> ( b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ b^{85, 13}_0) c in CNF: c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ p_1020 ∨ b^{85, 13}_2 c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ p_1020 ∨ -b^{85, 13}_1 c b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ p_1020 ∨ b^{85, 13}_0 c in DIMACS: 18806 18807 18808 1020 18809 0 18806 18807 18808 1020 -18810 0 18806 18807 18808 1020 18811 0 c -1-1 --> -2 c ( b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ b^{85, 12}_0 ∧ -p_1020) -> ( b^{85, 13}_2 ∧ b^{85, 13}_1 ∧ -b^{85, 13}_0) c in CNF: c -b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ p_1020 ∨ b^{85, 13}_2 c -b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ p_1020 ∨ b^{85, 13}_1 c -b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ p_1020 ∨ -b^{85, 13}_0 c in DIMACS: -18806 18807 -18808 1020 18809 0 -18806 18807 -18808 1020 18810 0 -18806 18807 -18808 1020 -18811 0 c -2-1 --> break c ( b^{85, 12}_2 ∧ b^{85, 12}_1 ∧ -b^{85, 12}_0 ∧ -p_1020) -> break c in CNF: c -b^{85, 12}_2 ∨ -b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ p_1020 ∨ break c in DIMACS: -18806 -18807 18808 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 12}_2 ∧ -b^{85, 12}_1 ∧ -b^{85, 12}_0 ∧ true) c in CNF: c -b^{85, 12}_2 ∨ b^{85, 12}_1 ∨ b^{85, 12}_0 ∨ false c in DIMACS: -18806 18807 18808 0 c 3 does not represent an automaton state. c -(-b^{85, 12}_2 ∧ b^{85, 12}_1 ∧ b^{85, 12}_0 ∧ true) c in CNF: c b^{85, 12}_2 ∨ -b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ false c in DIMACS: 18806 -18807 -18808 0 c -3 does not represent an automaton state. c -( b^{85, 12}_2 ∧ b^{85, 12}_1 ∧ b^{85, 12}_0 ∧ true) c in CNF: c -b^{85, 12}_2 ∨ -b^{85, 12}_1 ∨ -b^{85, 12}_0 ∨ false c in DIMACS: -18806 -18807 -18808 0 c i = 13 c -2+1 --> -1 c ( b^{85, 13}_2 ∧ b^{85, 13}_1 ∧ -b^{85, 13}_0 ∧ p_1105) -> ( b^{85, 14}_2 ∧ -b^{85, 14}_1 ∧ b^{85, 14}_0) c in CNF: c -b^{85, 13}_2 ∨ -b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ -p_1105 ∨ b^{85, 14}_2 c -b^{85, 13}_2 ∨ -b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ -p_1105 ∨ -b^{85, 14}_1 c -b^{85, 13}_2 ∨ -b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ -p_1105 ∨ b^{85, 14}_0 c in DIMACS: -18809 -18810 18811 -1105 18812 0 -18809 -18810 18811 -1105 -18813 0 -18809 -18810 18811 -1105 18814 0 c -1+1 --> 0 c ( b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ b^{85, 13}_0 ∧ p_1105) -> (-b^{85, 14}_2 ∧ -b^{85, 14}_1 ∧ -b^{85, 14}_0) c in CNF: c -b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ -p_1105 ∨ -b^{85, 14}_2 c -b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ -p_1105 ∨ -b^{85, 14}_1 c -b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ -p_1105 ∨ -b^{85, 14}_0 c in DIMACS: -18809 18810 -18811 -1105 -18812 0 -18809 18810 -18811 -1105 -18813 0 -18809 18810 -18811 -1105 -18814 0 c 0+1 --> 1 c (-b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ -b^{85, 13}_0 ∧ p_1105) -> (-b^{85, 14}_2 ∧ -b^{85, 14}_1 ∧ b^{85, 14}_0) c in CNF: c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ -p_1105 ∨ -b^{85, 14}_2 c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ -p_1105 ∨ -b^{85, 14}_1 c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ -p_1105 ∨ b^{85, 14}_0 c in DIMACS: 18809 18810 18811 -1105 -18812 0 18809 18810 18811 -1105 -18813 0 18809 18810 18811 -1105 18814 0 c 1+1 --> 2 c (-b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ b^{85, 13}_0 ∧ p_1105) -> (-b^{85, 14}_2 ∧ b^{85, 14}_1 ∧ -b^{85, 14}_0) c in CNF: c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ -p_1105 ∨ -b^{85, 14}_2 c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ -p_1105 ∨ b^{85, 14}_1 c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ -p_1105 ∨ -b^{85, 14}_0 c in DIMACS: 18809 18810 -18811 -1105 -18812 0 18809 18810 -18811 -1105 18813 0 18809 18810 -18811 -1105 -18814 0 c 2+1 --> break c (-b^{85, 13}_2 ∧ b^{85, 13}_1 ∧ -b^{85, 13}_0 ∧ p_1105) -> break c in CNF: c b^{85, 13}_2 ∨ -b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ -p_1105 ∨ break c in DIMACS: 18809 -18810 18811 -1105 1162 0 c 2-1 --> 1 c (-b^{85, 13}_2 ∧ b^{85, 13}_1 ∧ -b^{85, 13}_0 ∧ -p_1105) -> (-b^{85, 14}_2 ∧ -b^{85, 14}_1 ∧ b^{85, 14}_0) c in CNF: c b^{85, 13}_2 ∨ -b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ p_1105 ∨ -b^{85, 14}_2 c b^{85, 13}_2 ∨ -b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ p_1105 ∨ -b^{85, 14}_1 c b^{85, 13}_2 ∨ -b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ p_1105 ∨ b^{85, 14}_0 c in DIMACS: 18809 -18810 18811 1105 -18812 0 18809 -18810 18811 1105 -18813 0 18809 -18810 18811 1105 18814 0 c 1-1 --> 0 c (-b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ b^{85, 13}_0 ∧ -p_1105) -> (-b^{85, 14}_2 ∧ -b^{85, 14}_1 ∧ -b^{85, 14}_0) c in CNF: c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ p_1105 ∨ -b^{85, 14}_2 c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ p_1105 ∨ -b^{85, 14}_1 c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ p_1105 ∨ -b^{85, 14}_0 c in DIMACS: 18809 18810 -18811 1105 -18812 0 18809 18810 -18811 1105 -18813 0 18809 18810 -18811 1105 -18814 0 c 0-1 --> -1 c (-b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ -b^{85, 13}_0 ∧ -p_1105) -> ( b^{85, 14}_2 ∧ -b^{85, 14}_1 ∧ b^{85, 14}_0) c in CNF: c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ p_1105 ∨ b^{85, 14}_2 c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ p_1105 ∨ -b^{85, 14}_1 c b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ p_1105 ∨ b^{85, 14}_0 c in DIMACS: 18809 18810 18811 1105 18812 0 18809 18810 18811 1105 -18813 0 18809 18810 18811 1105 18814 0 c -1-1 --> -2 c ( b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ b^{85, 13}_0 ∧ -p_1105) -> ( b^{85, 14}_2 ∧ b^{85, 14}_1 ∧ -b^{85, 14}_0) c in CNF: c -b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ p_1105 ∨ b^{85, 14}_2 c -b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ p_1105 ∨ b^{85, 14}_1 c -b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ p_1105 ∨ -b^{85, 14}_0 c in DIMACS: -18809 18810 -18811 1105 18812 0 -18809 18810 -18811 1105 18813 0 -18809 18810 -18811 1105 -18814 0 c -2-1 --> break c ( b^{85, 13}_2 ∧ b^{85, 13}_1 ∧ -b^{85, 13}_0 ∧ -p_1105) -> break c in CNF: c -b^{85, 13}_2 ∨ -b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ p_1105 ∨ break c in DIMACS: -18809 -18810 18811 1105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{85, 13}_2 ∧ -b^{85, 13}_1 ∧ -b^{85, 13}_0 ∧ true) c in CNF: c -b^{85, 13}_2 ∨ b^{85, 13}_1 ∨ b^{85, 13}_0 ∨ false c in DIMACS: -18809 18810 18811 0 c 3 does not represent an automaton state. c -(-b^{85, 13}_2 ∧ b^{85, 13}_1 ∧ b^{85, 13}_0 ∧ true) c in CNF: c b^{85, 13}_2 ∨ -b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ false c in DIMACS: 18809 -18810 -18811 0 c -3 does not represent an automaton state. c -( b^{85, 13}_2 ∧ b^{85, 13}_1 ∧ b^{85, 13}_0 ∧ true) c in CNF: c -b^{85, 13}_2 ∨ -b^{85, 13}_1 ∨ -b^{85, 13}_0 ∨ false c in DIMACS: -18809 -18810 -18811 0 c INIT for k = 86 c -b^{86, 1}_2 c -b^{86, 1}_1 c -b^{86, 1}_0 c in DIMACS: -18815 0 -18816 0 -18817 0 c Transitions for k = 86 c i = 1 c -2+1 --> -1 c ( b^{86, 1}_2 ∧ b^{86, 1}_1 ∧ -b^{86, 1}_0 ∧ p_86) -> ( b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ b^{86, 2}_0) c in CNF: c -b^{86, 1}_2 ∨ -b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ -p_86 ∨ b^{86, 2}_2 c -b^{86, 1}_2 ∨ -b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ -p_86 ∨ -b^{86, 2}_1 c -b^{86, 1}_2 ∨ -b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ -p_86 ∨ b^{86, 2}_0 c in DIMACS: -18815 -18816 18817 -86 18818 0 -18815 -18816 18817 -86 -18819 0 -18815 -18816 18817 -86 18820 0 c -1+1 --> 0 c ( b^{86, 1}_2 ∧ -b^{86, 1}_1 ∧ b^{86, 1}_0 ∧ p_86) -> (-b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ -b^{86, 2}_0) c in CNF: c -b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ -p_86 ∨ -b^{86, 2}_2 c -b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ -p_86 ∨ -b^{86, 2}_1 c -b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ -p_86 ∨ -b^{86, 2}_0 c in DIMACS: -18815 18816 -18817 -86 -18818 0 -18815 18816 -18817 -86 -18819 0 -18815 18816 -18817 -86 -18820 0 c 0+1 --> 1 c (-b^{86, 1}_2 ∧ -b^{86, 1}_1 ∧ -b^{86, 1}_0 ∧ p_86) -> (-b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ b^{86, 2}_0) c in CNF: c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ -p_86 ∨ -b^{86, 2}_2 c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ -p_86 ∨ -b^{86, 2}_1 c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ -p_86 ∨ b^{86, 2}_0 c in DIMACS: 18815 18816 18817 -86 -18818 0 18815 18816 18817 -86 -18819 0 18815 18816 18817 -86 18820 0 c 1+1 --> 2 c (-b^{86, 1}_2 ∧ -b^{86, 1}_1 ∧ b^{86, 1}_0 ∧ p_86) -> (-b^{86, 2}_2 ∧ b^{86, 2}_1 ∧ -b^{86, 2}_0) c in CNF: c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ -p_86 ∨ -b^{86, 2}_2 c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ -p_86 ∨ b^{86, 2}_1 c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ -p_86 ∨ -b^{86, 2}_0 c in DIMACS: 18815 18816 -18817 -86 -18818 0 18815 18816 -18817 -86 18819 0 18815 18816 -18817 -86 -18820 0 c 2+1 --> break c (-b^{86, 1}_2 ∧ b^{86, 1}_1 ∧ -b^{86, 1}_0 ∧ p_86) -> break c in CNF: c b^{86, 1}_2 ∨ -b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ -p_86 ∨ break c in DIMACS: 18815 -18816 18817 -86 1162 0 c 2-1 --> 1 c (-b^{86, 1}_2 ∧ b^{86, 1}_1 ∧ -b^{86, 1}_0 ∧ -p_86) -> (-b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ b^{86, 2}_0) c in CNF: c b^{86, 1}_2 ∨ -b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ p_86 ∨ -b^{86, 2}_2 c b^{86, 1}_2 ∨ -b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ p_86 ∨ -b^{86, 2}_1 c b^{86, 1}_2 ∨ -b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ p_86 ∨ b^{86, 2}_0 c in DIMACS: 18815 -18816 18817 86 -18818 0 18815 -18816 18817 86 -18819 0 18815 -18816 18817 86 18820 0 c 1-1 --> 0 c (-b^{86, 1}_2 ∧ -b^{86, 1}_1 ∧ b^{86, 1}_0 ∧ -p_86) -> (-b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ -b^{86, 2}_0) c in CNF: c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ p_86 ∨ -b^{86, 2}_2 c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ p_86 ∨ -b^{86, 2}_1 c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ p_86 ∨ -b^{86, 2}_0 c in DIMACS: 18815 18816 -18817 86 -18818 0 18815 18816 -18817 86 -18819 0 18815 18816 -18817 86 -18820 0 c 0-1 --> -1 c (-b^{86, 1}_2 ∧ -b^{86, 1}_1 ∧ -b^{86, 1}_0 ∧ -p_86) -> ( b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ b^{86, 2}_0) c in CNF: c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ p_86 ∨ b^{86, 2}_2 c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ p_86 ∨ -b^{86, 2}_1 c b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ p_86 ∨ b^{86, 2}_0 c in DIMACS: 18815 18816 18817 86 18818 0 18815 18816 18817 86 -18819 0 18815 18816 18817 86 18820 0 c -1-1 --> -2 c ( b^{86, 1}_2 ∧ -b^{86, 1}_1 ∧ b^{86, 1}_0 ∧ -p_86) -> ( b^{86, 2}_2 ∧ b^{86, 2}_1 ∧ -b^{86, 2}_0) c in CNF: c -b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ p_86 ∨ b^{86, 2}_2 c -b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ p_86 ∨ b^{86, 2}_1 c -b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ p_86 ∨ -b^{86, 2}_0 c in DIMACS: -18815 18816 -18817 86 18818 0 -18815 18816 -18817 86 18819 0 -18815 18816 -18817 86 -18820 0 c -2-1 --> break c ( b^{86, 1}_2 ∧ b^{86, 1}_1 ∧ -b^{86, 1}_0 ∧ -p_86) -> break c in CNF: c -b^{86, 1}_2 ∨ -b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ p_86 ∨ break c in DIMACS: -18815 -18816 18817 86 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 1}_2 ∧ -b^{86, 1}_1 ∧ -b^{86, 1}_0 ∧ true) c in CNF: c -b^{86, 1}_2 ∨ b^{86, 1}_1 ∨ b^{86, 1}_0 ∨ false c in DIMACS: -18815 18816 18817 0 c 3 does not represent an automaton state. c -(-b^{86, 1}_2 ∧ b^{86, 1}_1 ∧ b^{86, 1}_0 ∧ true) c in CNF: c b^{86, 1}_2 ∨ -b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ false c in DIMACS: 18815 -18816 -18817 0 c -3 does not represent an automaton state. c -( b^{86, 1}_2 ∧ b^{86, 1}_1 ∧ b^{86, 1}_0 ∧ true) c in CNF: c -b^{86, 1}_2 ∨ -b^{86, 1}_1 ∨ -b^{86, 1}_0 ∨ false c in DIMACS: -18815 -18816 -18817 0 c i = 2 c -2+1 --> -1 c ( b^{86, 2}_2 ∧ b^{86, 2}_1 ∧ -b^{86, 2}_0 ∧ p_172) -> ( b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ b^{86, 3}_0) c in CNF: c -b^{86, 2}_2 ∨ -b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ -p_172 ∨ b^{86, 3}_2 c -b^{86, 2}_2 ∨ -b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ -p_172 ∨ -b^{86, 3}_1 c -b^{86, 2}_2 ∨ -b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ -p_172 ∨ b^{86, 3}_0 c in DIMACS: -18818 -18819 18820 -172 18821 0 -18818 -18819 18820 -172 -18822 0 -18818 -18819 18820 -172 18823 0 c -1+1 --> 0 c ( b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ b^{86, 2}_0 ∧ p_172) -> (-b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ -b^{86, 3}_0) c in CNF: c -b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ -p_172 ∨ -b^{86, 3}_2 c -b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ -p_172 ∨ -b^{86, 3}_1 c -b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ -p_172 ∨ -b^{86, 3}_0 c in DIMACS: -18818 18819 -18820 -172 -18821 0 -18818 18819 -18820 -172 -18822 0 -18818 18819 -18820 -172 -18823 0 c 0+1 --> 1 c (-b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ -b^{86, 2}_0 ∧ p_172) -> (-b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ b^{86, 3}_0) c in CNF: c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ -p_172 ∨ -b^{86, 3}_2 c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ -p_172 ∨ -b^{86, 3}_1 c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ -p_172 ∨ b^{86, 3}_0 c in DIMACS: 18818 18819 18820 -172 -18821 0 18818 18819 18820 -172 -18822 0 18818 18819 18820 -172 18823 0 c 1+1 --> 2 c (-b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ b^{86, 2}_0 ∧ p_172) -> (-b^{86, 3}_2 ∧ b^{86, 3}_1 ∧ -b^{86, 3}_0) c in CNF: c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ -p_172 ∨ -b^{86, 3}_2 c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ -p_172 ∨ b^{86, 3}_1 c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ -p_172 ∨ -b^{86, 3}_0 c in DIMACS: 18818 18819 -18820 -172 -18821 0 18818 18819 -18820 -172 18822 0 18818 18819 -18820 -172 -18823 0 c 2+1 --> break c (-b^{86, 2}_2 ∧ b^{86, 2}_1 ∧ -b^{86, 2}_0 ∧ p_172) -> break c in CNF: c b^{86, 2}_2 ∨ -b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ -p_172 ∨ break c in DIMACS: 18818 -18819 18820 -172 1162 0 c 2-1 --> 1 c (-b^{86, 2}_2 ∧ b^{86, 2}_1 ∧ -b^{86, 2}_0 ∧ -p_172) -> (-b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ b^{86, 3}_0) c in CNF: c b^{86, 2}_2 ∨ -b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ p_172 ∨ -b^{86, 3}_2 c b^{86, 2}_2 ∨ -b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ p_172 ∨ -b^{86, 3}_1 c b^{86, 2}_2 ∨ -b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ p_172 ∨ b^{86, 3}_0 c in DIMACS: 18818 -18819 18820 172 -18821 0 18818 -18819 18820 172 -18822 0 18818 -18819 18820 172 18823 0 c 1-1 --> 0 c (-b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ b^{86, 2}_0 ∧ -p_172) -> (-b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ -b^{86, 3}_0) c in CNF: c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ p_172 ∨ -b^{86, 3}_2 c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ p_172 ∨ -b^{86, 3}_1 c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ p_172 ∨ -b^{86, 3}_0 c in DIMACS: 18818 18819 -18820 172 -18821 0 18818 18819 -18820 172 -18822 0 18818 18819 -18820 172 -18823 0 c 0-1 --> -1 c (-b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ -b^{86, 2}_0 ∧ -p_172) -> ( b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ b^{86, 3}_0) c in CNF: c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ p_172 ∨ b^{86, 3}_2 c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ p_172 ∨ -b^{86, 3}_1 c b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ p_172 ∨ b^{86, 3}_0 c in DIMACS: 18818 18819 18820 172 18821 0 18818 18819 18820 172 -18822 0 18818 18819 18820 172 18823 0 c -1-1 --> -2 c ( b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ b^{86, 2}_0 ∧ -p_172) -> ( b^{86, 3}_2 ∧ b^{86, 3}_1 ∧ -b^{86, 3}_0) c in CNF: c -b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ p_172 ∨ b^{86, 3}_2 c -b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ p_172 ∨ b^{86, 3}_1 c -b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ p_172 ∨ -b^{86, 3}_0 c in DIMACS: -18818 18819 -18820 172 18821 0 -18818 18819 -18820 172 18822 0 -18818 18819 -18820 172 -18823 0 c -2-1 --> break c ( b^{86, 2}_2 ∧ b^{86, 2}_1 ∧ -b^{86, 2}_0 ∧ -p_172) -> break c in CNF: c -b^{86, 2}_2 ∨ -b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ p_172 ∨ break c in DIMACS: -18818 -18819 18820 172 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 2}_2 ∧ -b^{86, 2}_1 ∧ -b^{86, 2}_0 ∧ true) c in CNF: c -b^{86, 2}_2 ∨ b^{86, 2}_1 ∨ b^{86, 2}_0 ∨ false c in DIMACS: -18818 18819 18820 0 c 3 does not represent an automaton state. c -(-b^{86, 2}_2 ∧ b^{86, 2}_1 ∧ b^{86, 2}_0 ∧ true) c in CNF: c b^{86, 2}_2 ∨ -b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ false c in DIMACS: 18818 -18819 -18820 0 c -3 does not represent an automaton state. c -( b^{86, 2}_2 ∧ b^{86, 2}_1 ∧ b^{86, 2}_0 ∧ true) c in CNF: c -b^{86, 2}_2 ∨ -b^{86, 2}_1 ∨ -b^{86, 2}_0 ∨ false c in DIMACS: -18818 -18819 -18820 0 c i = 3 c -2+1 --> -1 c ( b^{86, 3}_2 ∧ b^{86, 3}_1 ∧ -b^{86, 3}_0 ∧ p_258) -> ( b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ b^{86, 4}_0) c in CNF: c -b^{86, 3}_2 ∨ -b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ -p_258 ∨ b^{86, 4}_2 c -b^{86, 3}_2 ∨ -b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ -p_258 ∨ -b^{86, 4}_1 c -b^{86, 3}_2 ∨ -b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ -p_258 ∨ b^{86, 4}_0 c in DIMACS: -18821 -18822 18823 -258 18824 0 -18821 -18822 18823 -258 -18825 0 -18821 -18822 18823 -258 18826 0 c -1+1 --> 0 c ( b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ b^{86, 3}_0 ∧ p_258) -> (-b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ -b^{86, 4}_0) c in CNF: c -b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ -p_258 ∨ -b^{86, 4}_2 c -b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ -p_258 ∨ -b^{86, 4}_1 c -b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ -p_258 ∨ -b^{86, 4}_0 c in DIMACS: -18821 18822 -18823 -258 -18824 0 -18821 18822 -18823 -258 -18825 0 -18821 18822 -18823 -258 -18826 0 c 0+1 --> 1 c (-b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ -b^{86, 3}_0 ∧ p_258) -> (-b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ b^{86, 4}_0) c in CNF: c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ -p_258 ∨ -b^{86, 4}_2 c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ -p_258 ∨ -b^{86, 4}_1 c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ -p_258 ∨ b^{86, 4}_0 c in DIMACS: 18821 18822 18823 -258 -18824 0 18821 18822 18823 -258 -18825 0 18821 18822 18823 -258 18826 0 c 1+1 --> 2 c (-b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ b^{86, 3}_0 ∧ p_258) -> (-b^{86, 4}_2 ∧ b^{86, 4}_1 ∧ -b^{86, 4}_0) c in CNF: c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ -p_258 ∨ -b^{86, 4}_2 c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ -p_258 ∨ b^{86, 4}_1 c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ -p_258 ∨ -b^{86, 4}_0 c in DIMACS: 18821 18822 -18823 -258 -18824 0 18821 18822 -18823 -258 18825 0 18821 18822 -18823 -258 -18826 0 c 2+1 --> break c (-b^{86, 3}_2 ∧ b^{86, 3}_1 ∧ -b^{86, 3}_0 ∧ p_258) -> break c in CNF: c b^{86, 3}_2 ∨ -b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ -p_258 ∨ break c in DIMACS: 18821 -18822 18823 -258 1162 0 c 2-1 --> 1 c (-b^{86, 3}_2 ∧ b^{86, 3}_1 ∧ -b^{86, 3}_0 ∧ -p_258) -> (-b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ b^{86, 4}_0) c in CNF: c b^{86, 3}_2 ∨ -b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ p_258 ∨ -b^{86, 4}_2 c b^{86, 3}_2 ∨ -b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ p_258 ∨ -b^{86, 4}_1 c b^{86, 3}_2 ∨ -b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ p_258 ∨ b^{86, 4}_0 c in DIMACS: 18821 -18822 18823 258 -18824 0 18821 -18822 18823 258 -18825 0 18821 -18822 18823 258 18826 0 c 1-1 --> 0 c (-b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ b^{86, 3}_0 ∧ -p_258) -> (-b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ -b^{86, 4}_0) c in CNF: c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ p_258 ∨ -b^{86, 4}_2 c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ p_258 ∨ -b^{86, 4}_1 c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ p_258 ∨ -b^{86, 4}_0 c in DIMACS: 18821 18822 -18823 258 -18824 0 18821 18822 -18823 258 -18825 0 18821 18822 -18823 258 -18826 0 c 0-1 --> -1 c (-b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ -b^{86, 3}_0 ∧ -p_258) -> ( b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ b^{86, 4}_0) c in CNF: c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ p_258 ∨ b^{86, 4}_2 c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ p_258 ∨ -b^{86, 4}_1 c b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ p_258 ∨ b^{86, 4}_0 c in DIMACS: 18821 18822 18823 258 18824 0 18821 18822 18823 258 -18825 0 18821 18822 18823 258 18826 0 c -1-1 --> -2 c ( b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ b^{86, 3}_0 ∧ -p_258) -> ( b^{86, 4}_2 ∧ b^{86, 4}_1 ∧ -b^{86, 4}_0) c in CNF: c -b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ p_258 ∨ b^{86, 4}_2 c -b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ p_258 ∨ b^{86, 4}_1 c -b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ p_258 ∨ -b^{86, 4}_0 c in DIMACS: -18821 18822 -18823 258 18824 0 -18821 18822 -18823 258 18825 0 -18821 18822 -18823 258 -18826 0 c -2-1 --> break c ( b^{86, 3}_2 ∧ b^{86, 3}_1 ∧ -b^{86, 3}_0 ∧ -p_258) -> break c in CNF: c -b^{86, 3}_2 ∨ -b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ p_258 ∨ break c in DIMACS: -18821 -18822 18823 258 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 3}_2 ∧ -b^{86, 3}_1 ∧ -b^{86, 3}_0 ∧ true) c in CNF: c -b^{86, 3}_2 ∨ b^{86, 3}_1 ∨ b^{86, 3}_0 ∨ false c in DIMACS: -18821 18822 18823 0 c 3 does not represent an automaton state. c -(-b^{86, 3}_2 ∧ b^{86, 3}_1 ∧ b^{86, 3}_0 ∧ true) c in CNF: c b^{86, 3}_2 ∨ -b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ false c in DIMACS: 18821 -18822 -18823 0 c -3 does not represent an automaton state. c -( b^{86, 3}_2 ∧ b^{86, 3}_1 ∧ b^{86, 3}_0 ∧ true) c in CNF: c -b^{86, 3}_2 ∨ -b^{86, 3}_1 ∨ -b^{86, 3}_0 ∨ false c in DIMACS: -18821 -18822 -18823 0 c i = 4 c -2+1 --> -1 c ( b^{86, 4}_2 ∧ b^{86, 4}_1 ∧ -b^{86, 4}_0 ∧ p_344) -> ( b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ b^{86, 5}_0) c in CNF: c -b^{86, 4}_2 ∨ -b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ -p_344 ∨ b^{86, 5}_2 c -b^{86, 4}_2 ∨ -b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ -p_344 ∨ -b^{86, 5}_1 c -b^{86, 4}_2 ∨ -b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ -p_344 ∨ b^{86, 5}_0 c in DIMACS: -18824 -18825 18826 -344 18827 0 -18824 -18825 18826 -344 -18828 0 -18824 -18825 18826 -344 18829 0 c -1+1 --> 0 c ( b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ b^{86, 4}_0 ∧ p_344) -> (-b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ -b^{86, 5}_0) c in CNF: c -b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ -p_344 ∨ -b^{86, 5}_2 c -b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ -p_344 ∨ -b^{86, 5}_1 c -b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ -p_344 ∨ -b^{86, 5}_0 c in DIMACS: -18824 18825 -18826 -344 -18827 0 -18824 18825 -18826 -344 -18828 0 -18824 18825 -18826 -344 -18829 0 c 0+1 --> 1 c (-b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ -b^{86, 4}_0 ∧ p_344) -> (-b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ b^{86, 5}_0) c in CNF: c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ -p_344 ∨ -b^{86, 5}_2 c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ -p_344 ∨ -b^{86, 5}_1 c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ -p_344 ∨ b^{86, 5}_0 c in DIMACS: 18824 18825 18826 -344 -18827 0 18824 18825 18826 -344 -18828 0 18824 18825 18826 -344 18829 0 c 1+1 --> 2 c (-b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ b^{86, 4}_0 ∧ p_344) -> (-b^{86, 5}_2 ∧ b^{86, 5}_1 ∧ -b^{86, 5}_0) c in CNF: c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ -p_344 ∨ -b^{86, 5}_2 c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ -p_344 ∨ b^{86, 5}_1 c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ -p_344 ∨ -b^{86, 5}_0 c in DIMACS: 18824 18825 -18826 -344 -18827 0 18824 18825 -18826 -344 18828 0 18824 18825 -18826 -344 -18829 0 c 2+1 --> break c (-b^{86, 4}_2 ∧ b^{86, 4}_1 ∧ -b^{86, 4}_0 ∧ p_344) -> break c in CNF: c b^{86, 4}_2 ∨ -b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ -p_344 ∨ break c in DIMACS: 18824 -18825 18826 -344 1162 0 c 2-1 --> 1 c (-b^{86, 4}_2 ∧ b^{86, 4}_1 ∧ -b^{86, 4}_0 ∧ -p_344) -> (-b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ b^{86, 5}_0) c in CNF: c b^{86, 4}_2 ∨ -b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ p_344 ∨ -b^{86, 5}_2 c b^{86, 4}_2 ∨ -b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ p_344 ∨ -b^{86, 5}_1 c b^{86, 4}_2 ∨ -b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ p_344 ∨ b^{86, 5}_0 c in DIMACS: 18824 -18825 18826 344 -18827 0 18824 -18825 18826 344 -18828 0 18824 -18825 18826 344 18829 0 c 1-1 --> 0 c (-b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ b^{86, 4}_0 ∧ -p_344) -> (-b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ -b^{86, 5}_0) c in CNF: c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ p_344 ∨ -b^{86, 5}_2 c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ p_344 ∨ -b^{86, 5}_1 c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ p_344 ∨ -b^{86, 5}_0 c in DIMACS: 18824 18825 -18826 344 -18827 0 18824 18825 -18826 344 -18828 0 18824 18825 -18826 344 -18829 0 c 0-1 --> -1 c (-b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ -b^{86, 4}_0 ∧ -p_344) -> ( b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ b^{86, 5}_0) c in CNF: c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ p_344 ∨ b^{86, 5}_2 c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ p_344 ∨ -b^{86, 5}_1 c b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ p_344 ∨ b^{86, 5}_0 c in DIMACS: 18824 18825 18826 344 18827 0 18824 18825 18826 344 -18828 0 18824 18825 18826 344 18829 0 c -1-1 --> -2 c ( b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ b^{86, 4}_0 ∧ -p_344) -> ( b^{86, 5}_2 ∧ b^{86, 5}_1 ∧ -b^{86, 5}_0) c in CNF: c -b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ p_344 ∨ b^{86, 5}_2 c -b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ p_344 ∨ b^{86, 5}_1 c -b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ p_344 ∨ -b^{86, 5}_0 c in DIMACS: -18824 18825 -18826 344 18827 0 -18824 18825 -18826 344 18828 0 -18824 18825 -18826 344 -18829 0 c -2-1 --> break c ( b^{86, 4}_2 ∧ b^{86, 4}_1 ∧ -b^{86, 4}_0 ∧ -p_344) -> break c in CNF: c -b^{86, 4}_2 ∨ -b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ p_344 ∨ break c in DIMACS: -18824 -18825 18826 344 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 4}_2 ∧ -b^{86, 4}_1 ∧ -b^{86, 4}_0 ∧ true) c in CNF: c -b^{86, 4}_2 ∨ b^{86, 4}_1 ∨ b^{86, 4}_0 ∨ false c in DIMACS: -18824 18825 18826 0 c 3 does not represent an automaton state. c -(-b^{86, 4}_2 ∧ b^{86, 4}_1 ∧ b^{86, 4}_0 ∧ true) c in CNF: c b^{86, 4}_2 ∨ -b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ false c in DIMACS: 18824 -18825 -18826 0 c -3 does not represent an automaton state. c -( b^{86, 4}_2 ∧ b^{86, 4}_1 ∧ b^{86, 4}_0 ∧ true) c in CNF: c -b^{86, 4}_2 ∨ -b^{86, 4}_1 ∨ -b^{86, 4}_0 ∨ false c in DIMACS: -18824 -18825 -18826 0 c i = 5 c -2+1 --> -1 c ( b^{86, 5}_2 ∧ b^{86, 5}_1 ∧ -b^{86, 5}_0 ∧ p_430) -> ( b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ b^{86, 6}_0) c in CNF: c -b^{86, 5}_2 ∨ -b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ -p_430 ∨ b^{86, 6}_2 c -b^{86, 5}_2 ∨ -b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ -p_430 ∨ -b^{86, 6}_1 c -b^{86, 5}_2 ∨ -b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ -p_430 ∨ b^{86, 6}_0 c in DIMACS: -18827 -18828 18829 -430 18830 0 -18827 -18828 18829 -430 -18831 0 -18827 -18828 18829 -430 18832 0 c -1+1 --> 0 c ( b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ b^{86, 5}_0 ∧ p_430) -> (-b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ -b^{86, 6}_0) c in CNF: c -b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ -p_430 ∨ -b^{86, 6}_2 c -b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ -p_430 ∨ -b^{86, 6}_1 c -b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ -p_430 ∨ -b^{86, 6}_0 c in DIMACS: -18827 18828 -18829 -430 -18830 0 -18827 18828 -18829 -430 -18831 0 -18827 18828 -18829 -430 -18832 0 c 0+1 --> 1 c (-b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ -b^{86, 5}_0 ∧ p_430) -> (-b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ b^{86, 6}_0) c in CNF: c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ -p_430 ∨ -b^{86, 6}_2 c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ -p_430 ∨ -b^{86, 6}_1 c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ -p_430 ∨ b^{86, 6}_0 c in DIMACS: 18827 18828 18829 -430 -18830 0 18827 18828 18829 -430 -18831 0 18827 18828 18829 -430 18832 0 c 1+1 --> 2 c (-b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ b^{86, 5}_0 ∧ p_430) -> (-b^{86, 6}_2 ∧ b^{86, 6}_1 ∧ -b^{86, 6}_0) c in CNF: c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ -p_430 ∨ -b^{86, 6}_2 c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ -p_430 ∨ b^{86, 6}_1 c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ -p_430 ∨ -b^{86, 6}_0 c in DIMACS: 18827 18828 -18829 -430 -18830 0 18827 18828 -18829 -430 18831 0 18827 18828 -18829 -430 -18832 0 c 2+1 --> break c (-b^{86, 5}_2 ∧ b^{86, 5}_1 ∧ -b^{86, 5}_0 ∧ p_430) -> break c in CNF: c b^{86, 5}_2 ∨ -b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ -p_430 ∨ break c in DIMACS: 18827 -18828 18829 -430 1162 0 c 2-1 --> 1 c (-b^{86, 5}_2 ∧ b^{86, 5}_1 ∧ -b^{86, 5}_0 ∧ -p_430) -> (-b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ b^{86, 6}_0) c in CNF: c b^{86, 5}_2 ∨ -b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ p_430 ∨ -b^{86, 6}_2 c b^{86, 5}_2 ∨ -b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ p_430 ∨ -b^{86, 6}_1 c b^{86, 5}_2 ∨ -b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ p_430 ∨ b^{86, 6}_0 c in DIMACS: 18827 -18828 18829 430 -18830 0 18827 -18828 18829 430 -18831 0 18827 -18828 18829 430 18832 0 c 1-1 --> 0 c (-b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ b^{86, 5}_0 ∧ -p_430) -> (-b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ -b^{86, 6}_0) c in CNF: c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ p_430 ∨ -b^{86, 6}_2 c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ p_430 ∨ -b^{86, 6}_1 c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ p_430 ∨ -b^{86, 6}_0 c in DIMACS: 18827 18828 -18829 430 -18830 0 18827 18828 -18829 430 -18831 0 18827 18828 -18829 430 -18832 0 c 0-1 --> -1 c (-b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ -b^{86, 5}_0 ∧ -p_430) -> ( b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ b^{86, 6}_0) c in CNF: c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ p_430 ∨ b^{86, 6}_2 c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ p_430 ∨ -b^{86, 6}_1 c b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ p_430 ∨ b^{86, 6}_0 c in DIMACS: 18827 18828 18829 430 18830 0 18827 18828 18829 430 -18831 0 18827 18828 18829 430 18832 0 c -1-1 --> -2 c ( b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ b^{86, 5}_0 ∧ -p_430) -> ( b^{86, 6}_2 ∧ b^{86, 6}_1 ∧ -b^{86, 6}_0) c in CNF: c -b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ p_430 ∨ b^{86, 6}_2 c -b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ p_430 ∨ b^{86, 6}_1 c -b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ p_430 ∨ -b^{86, 6}_0 c in DIMACS: -18827 18828 -18829 430 18830 0 -18827 18828 -18829 430 18831 0 -18827 18828 -18829 430 -18832 0 c -2-1 --> break c ( b^{86, 5}_2 ∧ b^{86, 5}_1 ∧ -b^{86, 5}_0 ∧ -p_430) -> break c in CNF: c -b^{86, 5}_2 ∨ -b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ p_430 ∨ break c in DIMACS: -18827 -18828 18829 430 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 5}_2 ∧ -b^{86, 5}_1 ∧ -b^{86, 5}_0 ∧ true) c in CNF: c -b^{86, 5}_2 ∨ b^{86, 5}_1 ∨ b^{86, 5}_0 ∨ false c in DIMACS: -18827 18828 18829 0 c 3 does not represent an automaton state. c -(-b^{86, 5}_2 ∧ b^{86, 5}_1 ∧ b^{86, 5}_0 ∧ true) c in CNF: c b^{86, 5}_2 ∨ -b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ false c in DIMACS: 18827 -18828 -18829 0 c -3 does not represent an automaton state. c -( b^{86, 5}_2 ∧ b^{86, 5}_1 ∧ b^{86, 5}_0 ∧ true) c in CNF: c -b^{86, 5}_2 ∨ -b^{86, 5}_1 ∨ -b^{86, 5}_0 ∨ false c in DIMACS: -18827 -18828 -18829 0 c i = 6 c -2+1 --> -1 c ( b^{86, 6}_2 ∧ b^{86, 6}_1 ∧ -b^{86, 6}_0 ∧ p_516) -> ( b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ b^{86, 7}_0) c in CNF: c -b^{86, 6}_2 ∨ -b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ -p_516 ∨ b^{86, 7}_2 c -b^{86, 6}_2 ∨ -b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ -p_516 ∨ -b^{86, 7}_1 c -b^{86, 6}_2 ∨ -b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ -p_516 ∨ b^{86, 7}_0 c in DIMACS: -18830 -18831 18832 -516 18833 0 -18830 -18831 18832 -516 -18834 0 -18830 -18831 18832 -516 18835 0 c -1+1 --> 0 c ( b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ b^{86, 6}_0 ∧ p_516) -> (-b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ -b^{86, 7}_0) c in CNF: c -b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ -p_516 ∨ -b^{86, 7}_2 c -b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ -p_516 ∨ -b^{86, 7}_1 c -b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ -p_516 ∨ -b^{86, 7}_0 c in DIMACS: -18830 18831 -18832 -516 -18833 0 -18830 18831 -18832 -516 -18834 0 -18830 18831 -18832 -516 -18835 0 c 0+1 --> 1 c (-b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ -b^{86, 6}_0 ∧ p_516) -> (-b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ b^{86, 7}_0) c in CNF: c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ -p_516 ∨ -b^{86, 7}_2 c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ -p_516 ∨ -b^{86, 7}_1 c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ -p_516 ∨ b^{86, 7}_0 c in DIMACS: 18830 18831 18832 -516 -18833 0 18830 18831 18832 -516 -18834 0 18830 18831 18832 -516 18835 0 c 1+1 --> 2 c (-b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ b^{86, 6}_0 ∧ p_516) -> (-b^{86, 7}_2 ∧ b^{86, 7}_1 ∧ -b^{86, 7}_0) c in CNF: c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ -p_516 ∨ -b^{86, 7}_2 c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ -p_516 ∨ b^{86, 7}_1 c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ -p_516 ∨ -b^{86, 7}_0 c in DIMACS: 18830 18831 -18832 -516 -18833 0 18830 18831 -18832 -516 18834 0 18830 18831 -18832 -516 -18835 0 c 2+1 --> break c (-b^{86, 6}_2 ∧ b^{86, 6}_1 ∧ -b^{86, 6}_0 ∧ p_516) -> break c in CNF: c b^{86, 6}_2 ∨ -b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ -p_516 ∨ break c in DIMACS: 18830 -18831 18832 -516 1162 0 c 2-1 --> 1 c (-b^{86, 6}_2 ∧ b^{86, 6}_1 ∧ -b^{86, 6}_0 ∧ -p_516) -> (-b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ b^{86, 7}_0) c in CNF: c b^{86, 6}_2 ∨ -b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ p_516 ∨ -b^{86, 7}_2 c b^{86, 6}_2 ∨ -b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ p_516 ∨ -b^{86, 7}_1 c b^{86, 6}_2 ∨ -b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ p_516 ∨ b^{86, 7}_0 c in DIMACS: 18830 -18831 18832 516 -18833 0 18830 -18831 18832 516 -18834 0 18830 -18831 18832 516 18835 0 c 1-1 --> 0 c (-b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ b^{86, 6}_0 ∧ -p_516) -> (-b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ -b^{86, 7}_0) c in CNF: c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ p_516 ∨ -b^{86, 7}_2 c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ p_516 ∨ -b^{86, 7}_1 c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ p_516 ∨ -b^{86, 7}_0 c in DIMACS: 18830 18831 -18832 516 -18833 0 18830 18831 -18832 516 -18834 0 18830 18831 -18832 516 -18835 0 c 0-1 --> -1 c (-b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ -b^{86, 6}_0 ∧ -p_516) -> ( b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ b^{86, 7}_0) c in CNF: c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ p_516 ∨ b^{86, 7}_2 c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ p_516 ∨ -b^{86, 7}_1 c b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ p_516 ∨ b^{86, 7}_0 c in DIMACS: 18830 18831 18832 516 18833 0 18830 18831 18832 516 -18834 0 18830 18831 18832 516 18835 0 c -1-1 --> -2 c ( b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ b^{86, 6}_0 ∧ -p_516) -> ( b^{86, 7}_2 ∧ b^{86, 7}_1 ∧ -b^{86, 7}_0) c in CNF: c -b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ p_516 ∨ b^{86, 7}_2 c -b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ p_516 ∨ b^{86, 7}_1 c -b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ p_516 ∨ -b^{86, 7}_0 c in DIMACS: -18830 18831 -18832 516 18833 0 -18830 18831 -18832 516 18834 0 -18830 18831 -18832 516 -18835 0 c -2-1 --> break c ( b^{86, 6}_2 ∧ b^{86, 6}_1 ∧ -b^{86, 6}_0 ∧ -p_516) -> break c in CNF: c -b^{86, 6}_2 ∨ -b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ p_516 ∨ break c in DIMACS: -18830 -18831 18832 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 6}_2 ∧ -b^{86, 6}_1 ∧ -b^{86, 6}_0 ∧ true) c in CNF: c -b^{86, 6}_2 ∨ b^{86, 6}_1 ∨ b^{86, 6}_0 ∨ false c in DIMACS: -18830 18831 18832 0 c 3 does not represent an automaton state. c -(-b^{86, 6}_2 ∧ b^{86, 6}_1 ∧ b^{86, 6}_0 ∧ true) c in CNF: c b^{86, 6}_2 ∨ -b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ false c in DIMACS: 18830 -18831 -18832 0 c -3 does not represent an automaton state. c -( b^{86, 6}_2 ∧ b^{86, 6}_1 ∧ b^{86, 6}_0 ∧ true) c in CNF: c -b^{86, 6}_2 ∨ -b^{86, 6}_1 ∨ -b^{86, 6}_0 ∨ false c in DIMACS: -18830 -18831 -18832 0 c i = 7 c -2+1 --> -1 c ( b^{86, 7}_2 ∧ b^{86, 7}_1 ∧ -b^{86, 7}_0 ∧ p_602) -> ( b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ b^{86, 8}_0) c in CNF: c -b^{86, 7}_2 ∨ -b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ -p_602 ∨ b^{86, 8}_2 c -b^{86, 7}_2 ∨ -b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ -p_602 ∨ -b^{86, 8}_1 c -b^{86, 7}_2 ∨ -b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ -p_602 ∨ b^{86, 8}_0 c in DIMACS: -18833 -18834 18835 -602 18836 0 -18833 -18834 18835 -602 -18837 0 -18833 -18834 18835 -602 18838 0 c -1+1 --> 0 c ( b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ b^{86, 7}_0 ∧ p_602) -> (-b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ -b^{86, 8}_0) c in CNF: c -b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ -p_602 ∨ -b^{86, 8}_2 c -b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ -p_602 ∨ -b^{86, 8}_1 c -b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ -p_602 ∨ -b^{86, 8}_0 c in DIMACS: -18833 18834 -18835 -602 -18836 0 -18833 18834 -18835 -602 -18837 0 -18833 18834 -18835 -602 -18838 0 c 0+1 --> 1 c (-b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ -b^{86, 7}_0 ∧ p_602) -> (-b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ b^{86, 8}_0) c in CNF: c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ -p_602 ∨ -b^{86, 8}_2 c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ -p_602 ∨ -b^{86, 8}_1 c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ -p_602 ∨ b^{86, 8}_0 c in DIMACS: 18833 18834 18835 -602 -18836 0 18833 18834 18835 -602 -18837 0 18833 18834 18835 -602 18838 0 c 1+1 --> 2 c (-b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ b^{86, 7}_0 ∧ p_602) -> (-b^{86, 8}_2 ∧ b^{86, 8}_1 ∧ -b^{86, 8}_0) c in CNF: c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ -p_602 ∨ -b^{86, 8}_2 c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ -p_602 ∨ b^{86, 8}_1 c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ -p_602 ∨ -b^{86, 8}_0 c in DIMACS: 18833 18834 -18835 -602 -18836 0 18833 18834 -18835 -602 18837 0 18833 18834 -18835 -602 -18838 0 c 2+1 --> break c (-b^{86, 7}_2 ∧ b^{86, 7}_1 ∧ -b^{86, 7}_0 ∧ p_602) -> break c in CNF: c b^{86, 7}_2 ∨ -b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ -p_602 ∨ break c in DIMACS: 18833 -18834 18835 -602 1162 0 c 2-1 --> 1 c (-b^{86, 7}_2 ∧ b^{86, 7}_1 ∧ -b^{86, 7}_0 ∧ -p_602) -> (-b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ b^{86, 8}_0) c in CNF: c b^{86, 7}_2 ∨ -b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ p_602 ∨ -b^{86, 8}_2 c b^{86, 7}_2 ∨ -b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ p_602 ∨ -b^{86, 8}_1 c b^{86, 7}_2 ∨ -b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ p_602 ∨ b^{86, 8}_0 c in DIMACS: 18833 -18834 18835 602 -18836 0 18833 -18834 18835 602 -18837 0 18833 -18834 18835 602 18838 0 c 1-1 --> 0 c (-b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ b^{86, 7}_0 ∧ -p_602) -> (-b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ -b^{86, 8}_0) c in CNF: c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ p_602 ∨ -b^{86, 8}_2 c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ p_602 ∨ -b^{86, 8}_1 c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ p_602 ∨ -b^{86, 8}_0 c in DIMACS: 18833 18834 -18835 602 -18836 0 18833 18834 -18835 602 -18837 0 18833 18834 -18835 602 -18838 0 c 0-1 --> -1 c (-b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ -b^{86, 7}_0 ∧ -p_602) -> ( b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ b^{86, 8}_0) c in CNF: c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ p_602 ∨ b^{86, 8}_2 c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ p_602 ∨ -b^{86, 8}_1 c b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ p_602 ∨ b^{86, 8}_0 c in DIMACS: 18833 18834 18835 602 18836 0 18833 18834 18835 602 -18837 0 18833 18834 18835 602 18838 0 c -1-1 --> -2 c ( b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ b^{86, 7}_0 ∧ -p_602) -> ( b^{86, 8}_2 ∧ b^{86, 8}_1 ∧ -b^{86, 8}_0) c in CNF: c -b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ p_602 ∨ b^{86, 8}_2 c -b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ p_602 ∨ b^{86, 8}_1 c -b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ p_602 ∨ -b^{86, 8}_0 c in DIMACS: -18833 18834 -18835 602 18836 0 -18833 18834 -18835 602 18837 0 -18833 18834 -18835 602 -18838 0 c -2-1 --> break c ( b^{86, 7}_2 ∧ b^{86, 7}_1 ∧ -b^{86, 7}_0 ∧ -p_602) -> break c in CNF: c -b^{86, 7}_2 ∨ -b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ p_602 ∨ break c in DIMACS: -18833 -18834 18835 602 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 7}_2 ∧ -b^{86, 7}_1 ∧ -b^{86, 7}_0 ∧ true) c in CNF: c -b^{86, 7}_2 ∨ b^{86, 7}_1 ∨ b^{86, 7}_0 ∨ false c in DIMACS: -18833 18834 18835 0 c 3 does not represent an automaton state. c -(-b^{86, 7}_2 ∧ b^{86, 7}_1 ∧ b^{86, 7}_0 ∧ true) c in CNF: c b^{86, 7}_2 ∨ -b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ false c in DIMACS: 18833 -18834 -18835 0 c -3 does not represent an automaton state. c -( b^{86, 7}_2 ∧ b^{86, 7}_1 ∧ b^{86, 7}_0 ∧ true) c in CNF: c -b^{86, 7}_2 ∨ -b^{86, 7}_1 ∨ -b^{86, 7}_0 ∨ false c in DIMACS: -18833 -18834 -18835 0 c i = 8 c -2+1 --> -1 c ( b^{86, 8}_2 ∧ b^{86, 8}_1 ∧ -b^{86, 8}_0 ∧ p_688) -> ( b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ b^{86, 9}_0) c in CNF: c -b^{86, 8}_2 ∨ -b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ -p_688 ∨ b^{86, 9}_2 c -b^{86, 8}_2 ∨ -b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ -p_688 ∨ -b^{86, 9}_1 c -b^{86, 8}_2 ∨ -b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ -p_688 ∨ b^{86, 9}_0 c in DIMACS: -18836 -18837 18838 -688 18839 0 -18836 -18837 18838 -688 -18840 0 -18836 -18837 18838 -688 18841 0 c -1+1 --> 0 c ( b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ b^{86, 8}_0 ∧ p_688) -> (-b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ -b^{86, 9}_0) c in CNF: c -b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ -p_688 ∨ -b^{86, 9}_2 c -b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ -p_688 ∨ -b^{86, 9}_1 c -b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ -p_688 ∨ -b^{86, 9}_0 c in DIMACS: -18836 18837 -18838 -688 -18839 0 -18836 18837 -18838 -688 -18840 0 -18836 18837 -18838 -688 -18841 0 c 0+1 --> 1 c (-b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ -b^{86, 8}_0 ∧ p_688) -> (-b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ b^{86, 9}_0) c in CNF: c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ -p_688 ∨ -b^{86, 9}_2 c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ -p_688 ∨ -b^{86, 9}_1 c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ -p_688 ∨ b^{86, 9}_0 c in DIMACS: 18836 18837 18838 -688 -18839 0 18836 18837 18838 -688 -18840 0 18836 18837 18838 -688 18841 0 c 1+1 --> 2 c (-b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ b^{86, 8}_0 ∧ p_688) -> (-b^{86, 9}_2 ∧ b^{86, 9}_1 ∧ -b^{86, 9}_0) c in CNF: c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ -p_688 ∨ -b^{86, 9}_2 c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ -p_688 ∨ b^{86, 9}_1 c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ -p_688 ∨ -b^{86, 9}_0 c in DIMACS: 18836 18837 -18838 -688 -18839 0 18836 18837 -18838 -688 18840 0 18836 18837 -18838 -688 -18841 0 c 2+1 --> break c (-b^{86, 8}_2 ∧ b^{86, 8}_1 ∧ -b^{86, 8}_0 ∧ p_688) -> break c in CNF: c b^{86, 8}_2 ∨ -b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ -p_688 ∨ break c in DIMACS: 18836 -18837 18838 -688 1162 0 c 2-1 --> 1 c (-b^{86, 8}_2 ∧ b^{86, 8}_1 ∧ -b^{86, 8}_0 ∧ -p_688) -> (-b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ b^{86, 9}_0) c in CNF: c b^{86, 8}_2 ∨ -b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ p_688 ∨ -b^{86, 9}_2 c b^{86, 8}_2 ∨ -b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ p_688 ∨ -b^{86, 9}_1 c b^{86, 8}_2 ∨ -b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ p_688 ∨ b^{86, 9}_0 c in DIMACS: 18836 -18837 18838 688 -18839 0 18836 -18837 18838 688 -18840 0 18836 -18837 18838 688 18841 0 c 1-1 --> 0 c (-b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ b^{86, 8}_0 ∧ -p_688) -> (-b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ -b^{86, 9}_0) c in CNF: c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ p_688 ∨ -b^{86, 9}_2 c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ p_688 ∨ -b^{86, 9}_1 c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ p_688 ∨ -b^{86, 9}_0 c in DIMACS: 18836 18837 -18838 688 -18839 0 18836 18837 -18838 688 -18840 0 18836 18837 -18838 688 -18841 0 c 0-1 --> -1 c (-b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ -b^{86, 8}_0 ∧ -p_688) -> ( b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ b^{86, 9}_0) c in CNF: c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ p_688 ∨ b^{86, 9}_2 c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ p_688 ∨ -b^{86, 9}_1 c b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ p_688 ∨ b^{86, 9}_0 c in DIMACS: 18836 18837 18838 688 18839 0 18836 18837 18838 688 -18840 0 18836 18837 18838 688 18841 0 c -1-1 --> -2 c ( b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ b^{86, 8}_0 ∧ -p_688) -> ( b^{86, 9}_2 ∧ b^{86, 9}_1 ∧ -b^{86, 9}_0) c in CNF: c -b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ p_688 ∨ b^{86, 9}_2 c -b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ p_688 ∨ b^{86, 9}_1 c -b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ p_688 ∨ -b^{86, 9}_0 c in DIMACS: -18836 18837 -18838 688 18839 0 -18836 18837 -18838 688 18840 0 -18836 18837 -18838 688 -18841 0 c -2-1 --> break c ( b^{86, 8}_2 ∧ b^{86, 8}_1 ∧ -b^{86, 8}_0 ∧ -p_688) -> break c in CNF: c -b^{86, 8}_2 ∨ -b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ p_688 ∨ break c in DIMACS: -18836 -18837 18838 688 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 8}_2 ∧ -b^{86, 8}_1 ∧ -b^{86, 8}_0 ∧ true) c in CNF: c -b^{86, 8}_2 ∨ b^{86, 8}_1 ∨ b^{86, 8}_0 ∨ false c in DIMACS: -18836 18837 18838 0 c 3 does not represent an automaton state. c -(-b^{86, 8}_2 ∧ b^{86, 8}_1 ∧ b^{86, 8}_0 ∧ true) c in CNF: c b^{86, 8}_2 ∨ -b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ false c in DIMACS: 18836 -18837 -18838 0 c -3 does not represent an automaton state. c -( b^{86, 8}_2 ∧ b^{86, 8}_1 ∧ b^{86, 8}_0 ∧ true) c in CNF: c -b^{86, 8}_2 ∨ -b^{86, 8}_1 ∨ -b^{86, 8}_0 ∨ false c in DIMACS: -18836 -18837 -18838 0 c i = 9 c -2+1 --> -1 c ( b^{86, 9}_2 ∧ b^{86, 9}_1 ∧ -b^{86, 9}_0 ∧ p_774) -> ( b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ b^{86, 10}_0) c in CNF: c -b^{86, 9}_2 ∨ -b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ -p_774 ∨ b^{86, 10}_2 c -b^{86, 9}_2 ∨ -b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ -p_774 ∨ -b^{86, 10}_1 c -b^{86, 9}_2 ∨ -b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ -p_774 ∨ b^{86, 10}_0 c in DIMACS: -18839 -18840 18841 -774 18842 0 -18839 -18840 18841 -774 -18843 0 -18839 -18840 18841 -774 18844 0 c -1+1 --> 0 c ( b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ b^{86, 9}_0 ∧ p_774) -> (-b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ -b^{86, 10}_0) c in CNF: c -b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ -p_774 ∨ -b^{86, 10}_2 c -b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ -p_774 ∨ -b^{86, 10}_1 c -b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ -p_774 ∨ -b^{86, 10}_0 c in DIMACS: -18839 18840 -18841 -774 -18842 0 -18839 18840 -18841 -774 -18843 0 -18839 18840 -18841 -774 -18844 0 c 0+1 --> 1 c (-b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ -b^{86, 9}_0 ∧ p_774) -> (-b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ b^{86, 10}_0) c in CNF: c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ -p_774 ∨ -b^{86, 10}_2 c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ -p_774 ∨ -b^{86, 10}_1 c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ -p_774 ∨ b^{86, 10}_0 c in DIMACS: 18839 18840 18841 -774 -18842 0 18839 18840 18841 -774 -18843 0 18839 18840 18841 -774 18844 0 c 1+1 --> 2 c (-b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ b^{86, 9}_0 ∧ p_774) -> (-b^{86, 10}_2 ∧ b^{86, 10}_1 ∧ -b^{86, 10}_0) c in CNF: c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ -p_774 ∨ -b^{86, 10}_2 c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ -p_774 ∨ b^{86, 10}_1 c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ -p_774 ∨ -b^{86, 10}_0 c in DIMACS: 18839 18840 -18841 -774 -18842 0 18839 18840 -18841 -774 18843 0 18839 18840 -18841 -774 -18844 0 c 2+1 --> break c (-b^{86, 9}_2 ∧ b^{86, 9}_1 ∧ -b^{86, 9}_0 ∧ p_774) -> break c in CNF: c b^{86, 9}_2 ∨ -b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ -p_774 ∨ break c in DIMACS: 18839 -18840 18841 -774 1162 0 c 2-1 --> 1 c (-b^{86, 9}_2 ∧ b^{86, 9}_1 ∧ -b^{86, 9}_0 ∧ -p_774) -> (-b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ b^{86, 10}_0) c in CNF: c b^{86, 9}_2 ∨ -b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ p_774 ∨ -b^{86, 10}_2 c b^{86, 9}_2 ∨ -b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ p_774 ∨ -b^{86, 10}_1 c b^{86, 9}_2 ∨ -b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ p_774 ∨ b^{86, 10}_0 c in DIMACS: 18839 -18840 18841 774 -18842 0 18839 -18840 18841 774 -18843 0 18839 -18840 18841 774 18844 0 c 1-1 --> 0 c (-b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ b^{86, 9}_0 ∧ -p_774) -> (-b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ -b^{86, 10}_0) c in CNF: c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ p_774 ∨ -b^{86, 10}_2 c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ p_774 ∨ -b^{86, 10}_1 c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ p_774 ∨ -b^{86, 10}_0 c in DIMACS: 18839 18840 -18841 774 -18842 0 18839 18840 -18841 774 -18843 0 18839 18840 -18841 774 -18844 0 c 0-1 --> -1 c (-b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ -b^{86, 9}_0 ∧ -p_774) -> ( b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ b^{86, 10}_0) c in CNF: c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ p_774 ∨ b^{86, 10}_2 c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ p_774 ∨ -b^{86, 10}_1 c b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ p_774 ∨ b^{86, 10}_0 c in DIMACS: 18839 18840 18841 774 18842 0 18839 18840 18841 774 -18843 0 18839 18840 18841 774 18844 0 c -1-1 --> -2 c ( b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ b^{86, 9}_0 ∧ -p_774) -> ( b^{86, 10}_2 ∧ b^{86, 10}_1 ∧ -b^{86, 10}_0) c in CNF: c -b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ p_774 ∨ b^{86, 10}_2 c -b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ p_774 ∨ b^{86, 10}_1 c -b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ p_774 ∨ -b^{86, 10}_0 c in DIMACS: -18839 18840 -18841 774 18842 0 -18839 18840 -18841 774 18843 0 -18839 18840 -18841 774 -18844 0 c -2-1 --> break c ( b^{86, 9}_2 ∧ b^{86, 9}_1 ∧ -b^{86, 9}_0 ∧ -p_774) -> break c in CNF: c -b^{86, 9}_2 ∨ -b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ p_774 ∨ break c in DIMACS: -18839 -18840 18841 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 9}_2 ∧ -b^{86, 9}_1 ∧ -b^{86, 9}_0 ∧ true) c in CNF: c -b^{86, 9}_2 ∨ b^{86, 9}_1 ∨ b^{86, 9}_0 ∨ false c in DIMACS: -18839 18840 18841 0 c 3 does not represent an automaton state. c -(-b^{86, 9}_2 ∧ b^{86, 9}_1 ∧ b^{86, 9}_0 ∧ true) c in CNF: c b^{86, 9}_2 ∨ -b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ false c in DIMACS: 18839 -18840 -18841 0 c -3 does not represent an automaton state. c -( b^{86, 9}_2 ∧ b^{86, 9}_1 ∧ b^{86, 9}_0 ∧ true) c in CNF: c -b^{86, 9}_2 ∨ -b^{86, 9}_1 ∨ -b^{86, 9}_0 ∨ false c in DIMACS: -18839 -18840 -18841 0 c i = 10 c -2+1 --> -1 c ( b^{86, 10}_2 ∧ b^{86, 10}_1 ∧ -b^{86, 10}_0 ∧ p_860) -> ( b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ b^{86, 11}_0) c in CNF: c -b^{86, 10}_2 ∨ -b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ -p_860 ∨ b^{86, 11}_2 c -b^{86, 10}_2 ∨ -b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ -p_860 ∨ -b^{86, 11}_1 c -b^{86, 10}_2 ∨ -b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ -p_860 ∨ b^{86, 11}_0 c in DIMACS: -18842 -18843 18844 -860 18845 0 -18842 -18843 18844 -860 -18846 0 -18842 -18843 18844 -860 18847 0 c -1+1 --> 0 c ( b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ b^{86, 10}_0 ∧ p_860) -> (-b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ -b^{86, 11}_0) c in CNF: c -b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ -p_860 ∨ -b^{86, 11}_2 c -b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ -p_860 ∨ -b^{86, 11}_1 c -b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ -p_860 ∨ -b^{86, 11}_0 c in DIMACS: -18842 18843 -18844 -860 -18845 0 -18842 18843 -18844 -860 -18846 0 -18842 18843 -18844 -860 -18847 0 c 0+1 --> 1 c (-b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ -b^{86, 10}_0 ∧ p_860) -> (-b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ b^{86, 11}_0) c in CNF: c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ -p_860 ∨ -b^{86, 11}_2 c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ -p_860 ∨ -b^{86, 11}_1 c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ -p_860 ∨ b^{86, 11}_0 c in DIMACS: 18842 18843 18844 -860 -18845 0 18842 18843 18844 -860 -18846 0 18842 18843 18844 -860 18847 0 c 1+1 --> 2 c (-b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ b^{86, 10}_0 ∧ p_860) -> (-b^{86, 11}_2 ∧ b^{86, 11}_1 ∧ -b^{86, 11}_0) c in CNF: c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ -p_860 ∨ -b^{86, 11}_2 c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ -p_860 ∨ b^{86, 11}_1 c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ -p_860 ∨ -b^{86, 11}_0 c in DIMACS: 18842 18843 -18844 -860 -18845 0 18842 18843 -18844 -860 18846 0 18842 18843 -18844 -860 -18847 0 c 2+1 --> break c (-b^{86, 10}_2 ∧ b^{86, 10}_1 ∧ -b^{86, 10}_0 ∧ p_860) -> break c in CNF: c b^{86, 10}_2 ∨ -b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ -p_860 ∨ break c in DIMACS: 18842 -18843 18844 -860 1162 0 c 2-1 --> 1 c (-b^{86, 10}_2 ∧ b^{86, 10}_1 ∧ -b^{86, 10}_0 ∧ -p_860) -> (-b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ b^{86, 11}_0) c in CNF: c b^{86, 10}_2 ∨ -b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ p_860 ∨ -b^{86, 11}_2 c b^{86, 10}_2 ∨ -b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ p_860 ∨ -b^{86, 11}_1 c b^{86, 10}_2 ∨ -b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ p_860 ∨ b^{86, 11}_0 c in DIMACS: 18842 -18843 18844 860 -18845 0 18842 -18843 18844 860 -18846 0 18842 -18843 18844 860 18847 0 c 1-1 --> 0 c (-b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ b^{86, 10}_0 ∧ -p_860) -> (-b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ -b^{86, 11}_0) c in CNF: c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ p_860 ∨ -b^{86, 11}_2 c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ p_860 ∨ -b^{86, 11}_1 c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ p_860 ∨ -b^{86, 11}_0 c in DIMACS: 18842 18843 -18844 860 -18845 0 18842 18843 -18844 860 -18846 0 18842 18843 -18844 860 -18847 0 c 0-1 --> -1 c (-b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ -b^{86, 10}_0 ∧ -p_860) -> ( b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ b^{86, 11}_0) c in CNF: c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ p_860 ∨ b^{86, 11}_2 c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ p_860 ∨ -b^{86, 11}_1 c b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ p_860 ∨ b^{86, 11}_0 c in DIMACS: 18842 18843 18844 860 18845 0 18842 18843 18844 860 -18846 0 18842 18843 18844 860 18847 0 c -1-1 --> -2 c ( b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ b^{86, 10}_0 ∧ -p_860) -> ( b^{86, 11}_2 ∧ b^{86, 11}_1 ∧ -b^{86, 11}_0) c in CNF: c -b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ p_860 ∨ b^{86, 11}_2 c -b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ p_860 ∨ b^{86, 11}_1 c -b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ p_860 ∨ -b^{86, 11}_0 c in DIMACS: -18842 18843 -18844 860 18845 0 -18842 18843 -18844 860 18846 0 -18842 18843 -18844 860 -18847 0 c -2-1 --> break c ( b^{86, 10}_2 ∧ b^{86, 10}_1 ∧ -b^{86, 10}_0 ∧ -p_860) -> break c in CNF: c -b^{86, 10}_2 ∨ -b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ p_860 ∨ break c in DIMACS: -18842 -18843 18844 860 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 10}_2 ∧ -b^{86, 10}_1 ∧ -b^{86, 10}_0 ∧ true) c in CNF: c -b^{86, 10}_2 ∨ b^{86, 10}_1 ∨ b^{86, 10}_0 ∨ false c in DIMACS: -18842 18843 18844 0 c 3 does not represent an automaton state. c -(-b^{86, 10}_2 ∧ b^{86, 10}_1 ∧ b^{86, 10}_0 ∧ true) c in CNF: c b^{86, 10}_2 ∨ -b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ false c in DIMACS: 18842 -18843 -18844 0 c -3 does not represent an automaton state. c -( b^{86, 10}_2 ∧ b^{86, 10}_1 ∧ b^{86, 10}_0 ∧ true) c in CNF: c -b^{86, 10}_2 ∨ -b^{86, 10}_1 ∨ -b^{86, 10}_0 ∨ false c in DIMACS: -18842 -18843 -18844 0 c i = 11 c -2+1 --> -1 c ( b^{86, 11}_2 ∧ b^{86, 11}_1 ∧ -b^{86, 11}_0 ∧ p_946) -> ( b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ b^{86, 12}_0) c in CNF: c -b^{86, 11}_2 ∨ -b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ -p_946 ∨ b^{86, 12}_2 c -b^{86, 11}_2 ∨ -b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ -p_946 ∨ -b^{86, 12}_1 c -b^{86, 11}_2 ∨ -b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ -p_946 ∨ b^{86, 12}_0 c in DIMACS: -18845 -18846 18847 -946 18848 0 -18845 -18846 18847 -946 -18849 0 -18845 -18846 18847 -946 18850 0 c -1+1 --> 0 c ( b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ b^{86, 11}_0 ∧ p_946) -> (-b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ -b^{86, 12}_0) c in CNF: c -b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ -p_946 ∨ -b^{86, 12}_2 c -b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ -p_946 ∨ -b^{86, 12}_1 c -b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ -p_946 ∨ -b^{86, 12}_0 c in DIMACS: -18845 18846 -18847 -946 -18848 0 -18845 18846 -18847 -946 -18849 0 -18845 18846 -18847 -946 -18850 0 c 0+1 --> 1 c (-b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ -b^{86, 11}_0 ∧ p_946) -> (-b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ b^{86, 12}_0) c in CNF: c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ -p_946 ∨ -b^{86, 12}_2 c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ -p_946 ∨ -b^{86, 12}_1 c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ -p_946 ∨ b^{86, 12}_0 c in DIMACS: 18845 18846 18847 -946 -18848 0 18845 18846 18847 -946 -18849 0 18845 18846 18847 -946 18850 0 c 1+1 --> 2 c (-b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ b^{86, 11}_0 ∧ p_946) -> (-b^{86, 12}_2 ∧ b^{86, 12}_1 ∧ -b^{86, 12}_0) c in CNF: c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ -p_946 ∨ -b^{86, 12}_2 c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ -p_946 ∨ b^{86, 12}_1 c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ -p_946 ∨ -b^{86, 12}_0 c in DIMACS: 18845 18846 -18847 -946 -18848 0 18845 18846 -18847 -946 18849 0 18845 18846 -18847 -946 -18850 0 c 2+1 --> break c (-b^{86, 11}_2 ∧ b^{86, 11}_1 ∧ -b^{86, 11}_0 ∧ p_946) -> break c in CNF: c b^{86, 11}_2 ∨ -b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ -p_946 ∨ break c in DIMACS: 18845 -18846 18847 -946 1162 0 c 2-1 --> 1 c (-b^{86, 11}_2 ∧ b^{86, 11}_1 ∧ -b^{86, 11}_0 ∧ -p_946) -> (-b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ b^{86, 12}_0) c in CNF: c b^{86, 11}_2 ∨ -b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ p_946 ∨ -b^{86, 12}_2 c b^{86, 11}_2 ∨ -b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ p_946 ∨ -b^{86, 12}_1 c b^{86, 11}_2 ∨ -b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ p_946 ∨ b^{86, 12}_0 c in DIMACS: 18845 -18846 18847 946 -18848 0 18845 -18846 18847 946 -18849 0 18845 -18846 18847 946 18850 0 c 1-1 --> 0 c (-b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ b^{86, 11}_0 ∧ -p_946) -> (-b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ -b^{86, 12}_0) c in CNF: c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ p_946 ∨ -b^{86, 12}_2 c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ p_946 ∨ -b^{86, 12}_1 c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ p_946 ∨ -b^{86, 12}_0 c in DIMACS: 18845 18846 -18847 946 -18848 0 18845 18846 -18847 946 -18849 0 18845 18846 -18847 946 -18850 0 c 0-1 --> -1 c (-b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ -b^{86, 11}_0 ∧ -p_946) -> ( b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ b^{86, 12}_0) c in CNF: c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ p_946 ∨ b^{86, 12}_2 c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ p_946 ∨ -b^{86, 12}_1 c b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ p_946 ∨ b^{86, 12}_0 c in DIMACS: 18845 18846 18847 946 18848 0 18845 18846 18847 946 -18849 0 18845 18846 18847 946 18850 0 c -1-1 --> -2 c ( b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ b^{86, 11}_0 ∧ -p_946) -> ( b^{86, 12}_2 ∧ b^{86, 12}_1 ∧ -b^{86, 12}_0) c in CNF: c -b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ p_946 ∨ b^{86, 12}_2 c -b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ p_946 ∨ b^{86, 12}_1 c -b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ p_946 ∨ -b^{86, 12}_0 c in DIMACS: -18845 18846 -18847 946 18848 0 -18845 18846 -18847 946 18849 0 -18845 18846 -18847 946 -18850 0 c -2-1 --> break c ( b^{86, 11}_2 ∧ b^{86, 11}_1 ∧ -b^{86, 11}_0 ∧ -p_946) -> break c in CNF: c -b^{86, 11}_2 ∨ -b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ p_946 ∨ break c in DIMACS: -18845 -18846 18847 946 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 11}_2 ∧ -b^{86, 11}_1 ∧ -b^{86, 11}_0 ∧ true) c in CNF: c -b^{86, 11}_2 ∨ b^{86, 11}_1 ∨ b^{86, 11}_0 ∨ false c in DIMACS: -18845 18846 18847 0 c 3 does not represent an automaton state. c -(-b^{86, 11}_2 ∧ b^{86, 11}_1 ∧ b^{86, 11}_0 ∧ true) c in CNF: c b^{86, 11}_2 ∨ -b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ false c in DIMACS: 18845 -18846 -18847 0 c -3 does not represent an automaton state. c -( b^{86, 11}_2 ∧ b^{86, 11}_1 ∧ b^{86, 11}_0 ∧ true) c in CNF: c -b^{86, 11}_2 ∨ -b^{86, 11}_1 ∨ -b^{86, 11}_0 ∨ false c in DIMACS: -18845 -18846 -18847 0 c i = 12 c -2+1 --> -1 c ( b^{86, 12}_2 ∧ b^{86, 12}_1 ∧ -b^{86, 12}_0 ∧ p_1032) -> ( b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ b^{86, 13}_0) c in CNF: c -b^{86, 12}_2 ∨ -b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ -p_1032 ∨ b^{86, 13}_2 c -b^{86, 12}_2 ∨ -b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ -p_1032 ∨ -b^{86, 13}_1 c -b^{86, 12}_2 ∨ -b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ -p_1032 ∨ b^{86, 13}_0 c in DIMACS: -18848 -18849 18850 -1032 18851 0 -18848 -18849 18850 -1032 -18852 0 -18848 -18849 18850 -1032 18853 0 c -1+1 --> 0 c ( b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ b^{86, 12}_0 ∧ p_1032) -> (-b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ -b^{86, 13}_0) c in CNF: c -b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ -p_1032 ∨ -b^{86, 13}_2 c -b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ -p_1032 ∨ -b^{86, 13}_1 c -b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ -p_1032 ∨ -b^{86, 13}_0 c in DIMACS: -18848 18849 -18850 -1032 -18851 0 -18848 18849 -18850 -1032 -18852 0 -18848 18849 -18850 -1032 -18853 0 c 0+1 --> 1 c (-b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ -b^{86, 12}_0 ∧ p_1032) -> (-b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ b^{86, 13}_0) c in CNF: c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ -p_1032 ∨ -b^{86, 13}_2 c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ -p_1032 ∨ -b^{86, 13}_1 c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ -p_1032 ∨ b^{86, 13}_0 c in DIMACS: 18848 18849 18850 -1032 -18851 0 18848 18849 18850 -1032 -18852 0 18848 18849 18850 -1032 18853 0 c 1+1 --> 2 c (-b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ b^{86, 12}_0 ∧ p_1032) -> (-b^{86, 13}_2 ∧ b^{86, 13}_1 ∧ -b^{86, 13}_0) c in CNF: c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ -p_1032 ∨ -b^{86, 13}_2 c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ -p_1032 ∨ b^{86, 13}_1 c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ -p_1032 ∨ -b^{86, 13}_0 c in DIMACS: 18848 18849 -18850 -1032 -18851 0 18848 18849 -18850 -1032 18852 0 18848 18849 -18850 -1032 -18853 0 c 2+1 --> break c (-b^{86, 12}_2 ∧ b^{86, 12}_1 ∧ -b^{86, 12}_0 ∧ p_1032) -> break c in CNF: c b^{86, 12}_2 ∨ -b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ -p_1032 ∨ break c in DIMACS: 18848 -18849 18850 -1032 1162 0 c 2-1 --> 1 c (-b^{86, 12}_2 ∧ b^{86, 12}_1 ∧ -b^{86, 12}_0 ∧ -p_1032) -> (-b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ b^{86, 13}_0) c in CNF: c b^{86, 12}_2 ∨ -b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ p_1032 ∨ -b^{86, 13}_2 c b^{86, 12}_2 ∨ -b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ p_1032 ∨ -b^{86, 13}_1 c b^{86, 12}_2 ∨ -b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ p_1032 ∨ b^{86, 13}_0 c in DIMACS: 18848 -18849 18850 1032 -18851 0 18848 -18849 18850 1032 -18852 0 18848 -18849 18850 1032 18853 0 c 1-1 --> 0 c (-b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ b^{86, 12}_0 ∧ -p_1032) -> (-b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ -b^{86, 13}_0) c in CNF: c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ p_1032 ∨ -b^{86, 13}_2 c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ p_1032 ∨ -b^{86, 13}_1 c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ p_1032 ∨ -b^{86, 13}_0 c in DIMACS: 18848 18849 -18850 1032 -18851 0 18848 18849 -18850 1032 -18852 0 18848 18849 -18850 1032 -18853 0 c 0-1 --> -1 c (-b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ -b^{86, 12}_0 ∧ -p_1032) -> ( b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ b^{86, 13}_0) c in CNF: c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ p_1032 ∨ b^{86, 13}_2 c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ p_1032 ∨ -b^{86, 13}_1 c b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ p_1032 ∨ b^{86, 13}_0 c in DIMACS: 18848 18849 18850 1032 18851 0 18848 18849 18850 1032 -18852 0 18848 18849 18850 1032 18853 0 c -1-1 --> -2 c ( b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ b^{86, 12}_0 ∧ -p_1032) -> ( b^{86, 13}_2 ∧ b^{86, 13}_1 ∧ -b^{86, 13}_0) c in CNF: c -b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ p_1032 ∨ b^{86, 13}_2 c -b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ p_1032 ∨ b^{86, 13}_1 c -b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ p_1032 ∨ -b^{86, 13}_0 c in DIMACS: -18848 18849 -18850 1032 18851 0 -18848 18849 -18850 1032 18852 0 -18848 18849 -18850 1032 -18853 0 c -2-1 --> break c ( b^{86, 12}_2 ∧ b^{86, 12}_1 ∧ -b^{86, 12}_0 ∧ -p_1032) -> break c in CNF: c -b^{86, 12}_2 ∨ -b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ p_1032 ∨ break c in DIMACS: -18848 -18849 18850 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 12}_2 ∧ -b^{86, 12}_1 ∧ -b^{86, 12}_0 ∧ true) c in CNF: c -b^{86, 12}_2 ∨ b^{86, 12}_1 ∨ b^{86, 12}_0 ∨ false c in DIMACS: -18848 18849 18850 0 c 3 does not represent an automaton state. c -(-b^{86, 12}_2 ∧ b^{86, 12}_1 ∧ b^{86, 12}_0 ∧ true) c in CNF: c b^{86, 12}_2 ∨ -b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ false c in DIMACS: 18848 -18849 -18850 0 c -3 does not represent an automaton state. c -( b^{86, 12}_2 ∧ b^{86, 12}_1 ∧ b^{86, 12}_0 ∧ true) c in CNF: c -b^{86, 12}_2 ∨ -b^{86, 12}_1 ∨ -b^{86, 12}_0 ∨ false c in DIMACS: -18848 -18849 -18850 0 c i = 13 c -2+1 --> -1 c ( b^{86, 13}_2 ∧ b^{86, 13}_1 ∧ -b^{86, 13}_0 ∧ p_1118) -> ( b^{86, 14}_2 ∧ -b^{86, 14}_1 ∧ b^{86, 14}_0) c in CNF: c -b^{86, 13}_2 ∨ -b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ -p_1118 ∨ b^{86, 14}_2 c -b^{86, 13}_2 ∨ -b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ -p_1118 ∨ -b^{86, 14}_1 c -b^{86, 13}_2 ∨ -b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ -p_1118 ∨ b^{86, 14}_0 c in DIMACS: -18851 -18852 18853 -1118 18854 0 -18851 -18852 18853 -1118 -18855 0 -18851 -18852 18853 -1118 18856 0 c -1+1 --> 0 c ( b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ b^{86, 13}_0 ∧ p_1118) -> (-b^{86, 14}_2 ∧ -b^{86, 14}_1 ∧ -b^{86, 14}_0) c in CNF: c -b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ -p_1118 ∨ -b^{86, 14}_2 c -b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ -p_1118 ∨ -b^{86, 14}_1 c -b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ -p_1118 ∨ -b^{86, 14}_0 c in DIMACS: -18851 18852 -18853 -1118 -18854 0 -18851 18852 -18853 -1118 -18855 0 -18851 18852 -18853 -1118 -18856 0 c 0+1 --> 1 c (-b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ -b^{86, 13}_0 ∧ p_1118) -> (-b^{86, 14}_2 ∧ -b^{86, 14}_1 ∧ b^{86, 14}_0) c in CNF: c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ -p_1118 ∨ -b^{86, 14}_2 c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ -p_1118 ∨ -b^{86, 14}_1 c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ -p_1118 ∨ b^{86, 14}_0 c in DIMACS: 18851 18852 18853 -1118 -18854 0 18851 18852 18853 -1118 -18855 0 18851 18852 18853 -1118 18856 0 c 1+1 --> 2 c (-b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ b^{86, 13}_0 ∧ p_1118) -> (-b^{86, 14}_2 ∧ b^{86, 14}_1 ∧ -b^{86, 14}_0) c in CNF: c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ -p_1118 ∨ -b^{86, 14}_2 c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ -p_1118 ∨ b^{86, 14}_1 c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ -p_1118 ∨ -b^{86, 14}_0 c in DIMACS: 18851 18852 -18853 -1118 -18854 0 18851 18852 -18853 -1118 18855 0 18851 18852 -18853 -1118 -18856 0 c 2+1 --> break c (-b^{86, 13}_2 ∧ b^{86, 13}_1 ∧ -b^{86, 13}_0 ∧ p_1118) -> break c in CNF: c b^{86, 13}_2 ∨ -b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ -p_1118 ∨ break c in DIMACS: 18851 -18852 18853 -1118 1162 0 c 2-1 --> 1 c (-b^{86, 13}_2 ∧ b^{86, 13}_1 ∧ -b^{86, 13}_0 ∧ -p_1118) -> (-b^{86, 14}_2 ∧ -b^{86, 14}_1 ∧ b^{86, 14}_0) c in CNF: c b^{86, 13}_2 ∨ -b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ p_1118 ∨ -b^{86, 14}_2 c b^{86, 13}_2 ∨ -b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ p_1118 ∨ -b^{86, 14}_1 c b^{86, 13}_2 ∨ -b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ p_1118 ∨ b^{86, 14}_0 c in DIMACS: 18851 -18852 18853 1118 -18854 0 18851 -18852 18853 1118 -18855 0 18851 -18852 18853 1118 18856 0 c 1-1 --> 0 c (-b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ b^{86, 13}_0 ∧ -p_1118) -> (-b^{86, 14}_2 ∧ -b^{86, 14}_1 ∧ -b^{86, 14}_0) c in CNF: c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ p_1118 ∨ -b^{86, 14}_2 c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ p_1118 ∨ -b^{86, 14}_1 c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ p_1118 ∨ -b^{86, 14}_0 c in DIMACS: 18851 18852 -18853 1118 -18854 0 18851 18852 -18853 1118 -18855 0 18851 18852 -18853 1118 -18856 0 c 0-1 --> -1 c (-b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ -b^{86, 13}_0 ∧ -p_1118) -> ( b^{86, 14}_2 ∧ -b^{86, 14}_1 ∧ b^{86, 14}_0) c in CNF: c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ p_1118 ∨ b^{86, 14}_2 c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ p_1118 ∨ -b^{86, 14}_1 c b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ p_1118 ∨ b^{86, 14}_0 c in DIMACS: 18851 18852 18853 1118 18854 0 18851 18852 18853 1118 -18855 0 18851 18852 18853 1118 18856 0 c -1-1 --> -2 c ( b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ b^{86, 13}_0 ∧ -p_1118) -> ( b^{86, 14}_2 ∧ b^{86, 14}_1 ∧ -b^{86, 14}_0) c in CNF: c -b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ p_1118 ∨ b^{86, 14}_2 c -b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ p_1118 ∨ b^{86, 14}_1 c -b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ p_1118 ∨ -b^{86, 14}_0 c in DIMACS: -18851 18852 -18853 1118 18854 0 -18851 18852 -18853 1118 18855 0 -18851 18852 -18853 1118 -18856 0 c -2-1 --> break c ( b^{86, 13}_2 ∧ b^{86, 13}_1 ∧ -b^{86, 13}_0 ∧ -p_1118) -> break c in CNF: c -b^{86, 13}_2 ∨ -b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ p_1118 ∨ break c in DIMACS: -18851 -18852 18853 1118 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{86, 13}_2 ∧ -b^{86, 13}_1 ∧ -b^{86, 13}_0 ∧ true) c in CNF: c -b^{86, 13}_2 ∨ b^{86, 13}_1 ∨ b^{86, 13}_0 ∨ false c in DIMACS: -18851 18852 18853 0 c 3 does not represent an automaton state. c -(-b^{86, 13}_2 ∧ b^{86, 13}_1 ∧ b^{86, 13}_0 ∧ true) c in CNF: c b^{86, 13}_2 ∨ -b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ false c in DIMACS: 18851 -18852 -18853 0 c -3 does not represent an automaton state. c -( b^{86, 13}_2 ∧ b^{86, 13}_1 ∧ b^{86, 13}_0 ∧ true) c in CNF: c -b^{86, 13}_2 ∨ -b^{86, 13}_1 ∨ -b^{86, 13}_0 ∨ false c in DIMACS: -18851 -18852 -18853 0 c INIT for k = 87 c -b^{87, 1}_2 c -b^{87, 1}_1 c -b^{87, 1}_0 c in DIMACS: -18857 0 -18858 0 -18859 0 c Transitions for k = 87 c i = 1 c -2+1 --> -1 c ( b^{87, 1}_2 ∧ b^{87, 1}_1 ∧ -b^{87, 1}_0 ∧ p_87) -> ( b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ b^{87, 2}_0) c in CNF: c -b^{87, 1}_2 ∨ -b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ -p_87 ∨ b^{87, 2}_2 c -b^{87, 1}_2 ∨ -b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ -p_87 ∨ -b^{87, 2}_1 c -b^{87, 1}_2 ∨ -b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ -p_87 ∨ b^{87, 2}_0 c in DIMACS: -18857 -18858 18859 -87 18860 0 -18857 -18858 18859 -87 -18861 0 -18857 -18858 18859 -87 18862 0 c -1+1 --> 0 c ( b^{87, 1}_2 ∧ -b^{87, 1}_1 ∧ b^{87, 1}_0 ∧ p_87) -> (-b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ -b^{87, 2}_0) c in CNF: c -b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ -p_87 ∨ -b^{87, 2}_2 c -b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ -p_87 ∨ -b^{87, 2}_1 c -b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ -p_87 ∨ -b^{87, 2}_0 c in DIMACS: -18857 18858 -18859 -87 -18860 0 -18857 18858 -18859 -87 -18861 0 -18857 18858 -18859 -87 -18862 0 c 0+1 --> 1 c (-b^{87, 1}_2 ∧ -b^{87, 1}_1 ∧ -b^{87, 1}_0 ∧ p_87) -> (-b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ b^{87, 2}_0) c in CNF: c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ -p_87 ∨ -b^{87, 2}_2 c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ -p_87 ∨ -b^{87, 2}_1 c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ -p_87 ∨ b^{87, 2}_0 c in DIMACS: 18857 18858 18859 -87 -18860 0 18857 18858 18859 -87 -18861 0 18857 18858 18859 -87 18862 0 c 1+1 --> 2 c (-b^{87, 1}_2 ∧ -b^{87, 1}_1 ∧ b^{87, 1}_0 ∧ p_87) -> (-b^{87, 2}_2 ∧ b^{87, 2}_1 ∧ -b^{87, 2}_0) c in CNF: c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ -p_87 ∨ -b^{87, 2}_2 c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ -p_87 ∨ b^{87, 2}_1 c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ -p_87 ∨ -b^{87, 2}_0 c in DIMACS: 18857 18858 -18859 -87 -18860 0 18857 18858 -18859 -87 18861 0 18857 18858 -18859 -87 -18862 0 c 2+1 --> break c (-b^{87, 1}_2 ∧ b^{87, 1}_1 ∧ -b^{87, 1}_0 ∧ p_87) -> break c in CNF: c b^{87, 1}_2 ∨ -b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ -p_87 ∨ break c in DIMACS: 18857 -18858 18859 -87 1162 0 c 2-1 --> 1 c (-b^{87, 1}_2 ∧ b^{87, 1}_1 ∧ -b^{87, 1}_0 ∧ -p_87) -> (-b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ b^{87, 2}_0) c in CNF: c b^{87, 1}_2 ∨ -b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ p_87 ∨ -b^{87, 2}_2 c b^{87, 1}_2 ∨ -b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ p_87 ∨ -b^{87, 2}_1 c b^{87, 1}_2 ∨ -b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ p_87 ∨ b^{87, 2}_0 c in DIMACS: 18857 -18858 18859 87 -18860 0 18857 -18858 18859 87 -18861 0 18857 -18858 18859 87 18862 0 c 1-1 --> 0 c (-b^{87, 1}_2 ∧ -b^{87, 1}_1 ∧ b^{87, 1}_0 ∧ -p_87) -> (-b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ -b^{87, 2}_0) c in CNF: c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ p_87 ∨ -b^{87, 2}_2 c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ p_87 ∨ -b^{87, 2}_1 c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ p_87 ∨ -b^{87, 2}_0 c in DIMACS: 18857 18858 -18859 87 -18860 0 18857 18858 -18859 87 -18861 0 18857 18858 -18859 87 -18862 0 c 0-1 --> -1 c (-b^{87, 1}_2 ∧ -b^{87, 1}_1 ∧ -b^{87, 1}_0 ∧ -p_87) -> ( b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ b^{87, 2}_0) c in CNF: c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ p_87 ∨ b^{87, 2}_2 c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ p_87 ∨ -b^{87, 2}_1 c b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ p_87 ∨ b^{87, 2}_0 c in DIMACS: 18857 18858 18859 87 18860 0 18857 18858 18859 87 -18861 0 18857 18858 18859 87 18862 0 c -1-1 --> -2 c ( b^{87, 1}_2 ∧ -b^{87, 1}_1 ∧ b^{87, 1}_0 ∧ -p_87) -> ( b^{87, 2}_2 ∧ b^{87, 2}_1 ∧ -b^{87, 2}_0) c in CNF: c -b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ p_87 ∨ b^{87, 2}_2 c -b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ p_87 ∨ b^{87, 2}_1 c -b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ p_87 ∨ -b^{87, 2}_0 c in DIMACS: -18857 18858 -18859 87 18860 0 -18857 18858 -18859 87 18861 0 -18857 18858 -18859 87 -18862 0 c -2-1 --> break c ( b^{87, 1}_2 ∧ b^{87, 1}_1 ∧ -b^{87, 1}_0 ∧ -p_87) -> break c in CNF: c -b^{87, 1}_2 ∨ -b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ p_87 ∨ break c in DIMACS: -18857 -18858 18859 87 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 1}_2 ∧ -b^{87, 1}_1 ∧ -b^{87, 1}_0 ∧ true) c in CNF: c -b^{87, 1}_2 ∨ b^{87, 1}_1 ∨ b^{87, 1}_0 ∨ false c in DIMACS: -18857 18858 18859 0 c 3 does not represent an automaton state. c -(-b^{87, 1}_2 ∧ b^{87, 1}_1 ∧ b^{87, 1}_0 ∧ true) c in CNF: c b^{87, 1}_2 ∨ -b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ false c in DIMACS: 18857 -18858 -18859 0 c -3 does not represent an automaton state. c -( b^{87, 1}_2 ∧ b^{87, 1}_1 ∧ b^{87, 1}_0 ∧ true) c in CNF: c -b^{87, 1}_2 ∨ -b^{87, 1}_1 ∨ -b^{87, 1}_0 ∨ false c in DIMACS: -18857 -18858 -18859 0 c i = 2 c -2+1 --> -1 c ( b^{87, 2}_2 ∧ b^{87, 2}_1 ∧ -b^{87, 2}_0 ∧ p_174) -> ( b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ b^{87, 3}_0) c in CNF: c -b^{87, 2}_2 ∨ -b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ -p_174 ∨ b^{87, 3}_2 c -b^{87, 2}_2 ∨ -b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ -p_174 ∨ -b^{87, 3}_1 c -b^{87, 2}_2 ∨ -b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ -p_174 ∨ b^{87, 3}_0 c in DIMACS: -18860 -18861 18862 -174 18863 0 -18860 -18861 18862 -174 -18864 0 -18860 -18861 18862 -174 18865 0 c -1+1 --> 0 c ( b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ b^{87, 2}_0 ∧ p_174) -> (-b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ -b^{87, 3}_0) c in CNF: c -b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ -p_174 ∨ -b^{87, 3}_2 c -b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ -p_174 ∨ -b^{87, 3}_1 c -b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ -p_174 ∨ -b^{87, 3}_0 c in DIMACS: -18860 18861 -18862 -174 -18863 0 -18860 18861 -18862 -174 -18864 0 -18860 18861 -18862 -174 -18865 0 c 0+1 --> 1 c (-b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ -b^{87, 2}_0 ∧ p_174) -> (-b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ b^{87, 3}_0) c in CNF: c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ -p_174 ∨ -b^{87, 3}_2 c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ -p_174 ∨ -b^{87, 3}_1 c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ -p_174 ∨ b^{87, 3}_0 c in DIMACS: 18860 18861 18862 -174 -18863 0 18860 18861 18862 -174 -18864 0 18860 18861 18862 -174 18865 0 c 1+1 --> 2 c (-b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ b^{87, 2}_0 ∧ p_174) -> (-b^{87, 3}_2 ∧ b^{87, 3}_1 ∧ -b^{87, 3}_0) c in CNF: c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ -p_174 ∨ -b^{87, 3}_2 c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ -p_174 ∨ b^{87, 3}_1 c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ -p_174 ∨ -b^{87, 3}_0 c in DIMACS: 18860 18861 -18862 -174 -18863 0 18860 18861 -18862 -174 18864 0 18860 18861 -18862 -174 -18865 0 c 2+1 --> break c (-b^{87, 2}_2 ∧ b^{87, 2}_1 ∧ -b^{87, 2}_0 ∧ p_174) -> break c in CNF: c b^{87, 2}_2 ∨ -b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ -p_174 ∨ break c in DIMACS: 18860 -18861 18862 -174 1162 0 c 2-1 --> 1 c (-b^{87, 2}_2 ∧ b^{87, 2}_1 ∧ -b^{87, 2}_0 ∧ -p_174) -> (-b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ b^{87, 3}_0) c in CNF: c b^{87, 2}_2 ∨ -b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ p_174 ∨ -b^{87, 3}_2 c b^{87, 2}_2 ∨ -b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ p_174 ∨ -b^{87, 3}_1 c b^{87, 2}_2 ∨ -b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ p_174 ∨ b^{87, 3}_0 c in DIMACS: 18860 -18861 18862 174 -18863 0 18860 -18861 18862 174 -18864 0 18860 -18861 18862 174 18865 0 c 1-1 --> 0 c (-b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ b^{87, 2}_0 ∧ -p_174) -> (-b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ -b^{87, 3}_0) c in CNF: c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ p_174 ∨ -b^{87, 3}_2 c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ p_174 ∨ -b^{87, 3}_1 c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ p_174 ∨ -b^{87, 3}_0 c in DIMACS: 18860 18861 -18862 174 -18863 0 18860 18861 -18862 174 -18864 0 18860 18861 -18862 174 -18865 0 c 0-1 --> -1 c (-b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ -b^{87, 2}_0 ∧ -p_174) -> ( b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ b^{87, 3}_0) c in CNF: c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ p_174 ∨ b^{87, 3}_2 c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ p_174 ∨ -b^{87, 3}_1 c b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ p_174 ∨ b^{87, 3}_0 c in DIMACS: 18860 18861 18862 174 18863 0 18860 18861 18862 174 -18864 0 18860 18861 18862 174 18865 0 c -1-1 --> -2 c ( b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ b^{87, 2}_0 ∧ -p_174) -> ( b^{87, 3}_2 ∧ b^{87, 3}_1 ∧ -b^{87, 3}_0) c in CNF: c -b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ p_174 ∨ b^{87, 3}_2 c -b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ p_174 ∨ b^{87, 3}_1 c -b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ p_174 ∨ -b^{87, 3}_0 c in DIMACS: -18860 18861 -18862 174 18863 0 -18860 18861 -18862 174 18864 0 -18860 18861 -18862 174 -18865 0 c -2-1 --> break c ( b^{87, 2}_2 ∧ b^{87, 2}_1 ∧ -b^{87, 2}_0 ∧ -p_174) -> break c in CNF: c -b^{87, 2}_2 ∨ -b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ p_174 ∨ break c in DIMACS: -18860 -18861 18862 174 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 2}_2 ∧ -b^{87, 2}_1 ∧ -b^{87, 2}_0 ∧ true) c in CNF: c -b^{87, 2}_2 ∨ b^{87, 2}_1 ∨ b^{87, 2}_0 ∨ false c in DIMACS: -18860 18861 18862 0 c 3 does not represent an automaton state. c -(-b^{87, 2}_2 ∧ b^{87, 2}_1 ∧ b^{87, 2}_0 ∧ true) c in CNF: c b^{87, 2}_2 ∨ -b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ false c in DIMACS: 18860 -18861 -18862 0 c -3 does not represent an automaton state. c -( b^{87, 2}_2 ∧ b^{87, 2}_1 ∧ b^{87, 2}_0 ∧ true) c in CNF: c -b^{87, 2}_2 ∨ -b^{87, 2}_1 ∨ -b^{87, 2}_0 ∨ false c in DIMACS: -18860 -18861 -18862 0 c i = 3 c -2+1 --> -1 c ( b^{87, 3}_2 ∧ b^{87, 3}_1 ∧ -b^{87, 3}_0 ∧ p_261) -> ( b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ b^{87, 4}_0) c in CNF: c -b^{87, 3}_2 ∨ -b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ -p_261 ∨ b^{87, 4}_2 c -b^{87, 3}_2 ∨ -b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ -p_261 ∨ -b^{87, 4}_1 c -b^{87, 3}_2 ∨ -b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ -p_261 ∨ b^{87, 4}_0 c in DIMACS: -18863 -18864 18865 -261 18866 0 -18863 -18864 18865 -261 -18867 0 -18863 -18864 18865 -261 18868 0 c -1+1 --> 0 c ( b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ b^{87, 3}_0 ∧ p_261) -> (-b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ -b^{87, 4}_0) c in CNF: c -b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ -p_261 ∨ -b^{87, 4}_2 c -b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ -p_261 ∨ -b^{87, 4}_1 c -b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ -p_261 ∨ -b^{87, 4}_0 c in DIMACS: -18863 18864 -18865 -261 -18866 0 -18863 18864 -18865 -261 -18867 0 -18863 18864 -18865 -261 -18868 0 c 0+1 --> 1 c (-b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ -b^{87, 3}_0 ∧ p_261) -> (-b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ b^{87, 4}_0) c in CNF: c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ -p_261 ∨ -b^{87, 4}_2 c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ -p_261 ∨ -b^{87, 4}_1 c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ -p_261 ∨ b^{87, 4}_0 c in DIMACS: 18863 18864 18865 -261 -18866 0 18863 18864 18865 -261 -18867 0 18863 18864 18865 -261 18868 0 c 1+1 --> 2 c (-b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ b^{87, 3}_0 ∧ p_261) -> (-b^{87, 4}_2 ∧ b^{87, 4}_1 ∧ -b^{87, 4}_0) c in CNF: c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ -p_261 ∨ -b^{87, 4}_2 c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ -p_261 ∨ b^{87, 4}_1 c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ -p_261 ∨ -b^{87, 4}_0 c in DIMACS: 18863 18864 -18865 -261 -18866 0 18863 18864 -18865 -261 18867 0 18863 18864 -18865 -261 -18868 0 c 2+1 --> break c (-b^{87, 3}_2 ∧ b^{87, 3}_1 ∧ -b^{87, 3}_0 ∧ p_261) -> break c in CNF: c b^{87, 3}_2 ∨ -b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ -p_261 ∨ break c in DIMACS: 18863 -18864 18865 -261 1162 0 c 2-1 --> 1 c (-b^{87, 3}_2 ∧ b^{87, 3}_1 ∧ -b^{87, 3}_0 ∧ -p_261) -> (-b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ b^{87, 4}_0) c in CNF: c b^{87, 3}_2 ∨ -b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ p_261 ∨ -b^{87, 4}_2 c b^{87, 3}_2 ∨ -b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ p_261 ∨ -b^{87, 4}_1 c b^{87, 3}_2 ∨ -b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ p_261 ∨ b^{87, 4}_0 c in DIMACS: 18863 -18864 18865 261 -18866 0 18863 -18864 18865 261 -18867 0 18863 -18864 18865 261 18868 0 c 1-1 --> 0 c (-b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ b^{87, 3}_0 ∧ -p_261) -> (-b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ -b^{87, 4}_0) c in CNF: c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ p_261 ∨ -b^{87, 4}_2 c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ p_261 ∨ -b^{87, 4}_1 c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ p_261 ∨ -b^{87, 4}_0 c in DIMACS: 18863 18864 -18865 261 -18866 0 18863 18864 -18865 261 -18867 0 18863 18864 -18865 261 -18868 0 c 0-1 --> -1 c (-b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ -b^{87, 3}_0 ∧ -p_261) -> ( b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ b^{87, 4}_0) c in CNF: c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ p_261 ∨ b^{87, 4}_2 c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ p_261 ∨ -b^{87, 4}_1 c b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ p_261 ∨ b^{87, 4}_0 c in DIMACS: 18863 18864 18865 261 18866 0 18863 18864 18865 261 -18867 0 18863 18864 18865 261 18868 0 c -1-1 --> -2 c ( b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ b^{87, 3}_0 ∧ -p_261) -> ( b^{87, 4}_2 ∧ b^{87, 4}_1 ∧ -b^{87, 4}_0) c in CNF: c -b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ p_261 ∨ b^{87, 4}_2 c -b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ p_261 ∨ b^{87, 4}_1 c -b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ p_261 ∨ -b^{87, 4}_0 c in DIMACS: -18863 18864 -18865 261 18866 0 -18863 18864 -18865 261 18867 0 -18863 18864 -18865 261 -18868 0 c -2-1 --> break c ( b^{87, 3}_2 ∧ b^{87, 3}_1 ∧ -b^{87, 3}_0 ∧ -p_261) -> break c in CNF: c -b^{87, 3}_2 ∨ -b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ p_261 ∨ break c in DIMACS: -18863 -18864 18865 261 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 3}_2 ∧ -b^{87, 3}_1 ∧ -b^{87, 3}_0 ∧ true) c in CNF: c -b^{87, 3}_2 ∨ b^{87, 3}_1 ∨ b^{87, 3}_0 ∨ false c in DIMACS: -18863 18864 18865 0 c 3 does not represent an automaton state. c -(-b^{87, 3}_2 ∧ b^{87, 3}_1 ∧ b^{87, 3}_0 ∧ true) c in CNF: c b^{87, 3}_2 ∨ -b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ false c in DIMACS: 18863 -18864 -18865 0 c -3 does not represent an automaton state. c -( b^{87, 3}_2 ∧ b^{87, 3}_1 ∧ b^{87, 3}_0 ∧ true) c in CNF: c -b^{87, 3}_2 ∨ -b^{87, 3}_1 ∨ -b^{87, 3}_0 ∨ false c in DIMACS: -18863 -18864 -18865 0 c i = 4 c -2+1 --> -1 c ( b^{87, 4}_2 ∧ b^{87, 4}_1 ∧ -b^{87, 4}_0 ∧ p_348) -> ( b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ b^{87, 5}_0) c in CNF: c -b^{87, 4}_2 ∨ -b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ -p_348 ∨ b^{87, 5}_2 c -b^{87, 4}_2 ∨ -b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ -p_348 ∨ -b^{87, 5}_1 c -b^{87, 4}_2 ∨ -b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ -p_348 ∨ b^{87, 5}_0 c in DIMACS: -18866 -18867 18868 -348 18869 0 -18866 -18867 18868 -348 -18870 0 -18866 -18867 18868 -348 18871 0 c -1+1 --> 0 c ( b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ b^{87, 4}_0 ∧ p_348) -> (-b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ -b^{87, 5}_0) c in CNF: c -b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ -p_348 ∨ -b^{87, 5}_2 c -b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ -p_348 ∨ -b^{87, 5}_1 c -b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ -p_348 ∨ -b^{87, 5}_0 c in DIMACS: -18866 18867 -18868 -348 -18869 0 -18866 18867 -18868 -348 -18870 0 -18866 18867 -18868 -348 -18871 0 c 0+1 --> 1 c (-b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ -b^{87, 4}_0 ∧ p_348) -> (-b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ b^{87, 5}_0) c in CNF: c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ -p_348 ∨ -b^{87, 5}_2 c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ -p_348 ∨ -b^{87, 5}_1 c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ -p_348 ∨ b^{87, 5}_0 c in DIMACS: 18866 18867 18868 -348 -18869 0 18866 18867 18868 -348 -18870 0 18866 18867 18868 -348 18871 0 c 1+1 --> 2 c (-b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ b^{87, 4}_0 ∧ p_348) -> (-b^{87, 5}_2 ∧ b^{87, 5}_1 ∧ -b^{87, 5}_0) c in CNF: c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ -p_348 ∨ -b^{87, 5}_2 c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ -p_348 ∨ b^{87, 5}_1 c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ -p_348 ∨ -b^{87, 5}_0 c in DIMACS: 18866 18867 -18868 -348 -18869 0 18866 18867 -18868 -348 18870 0 18866 18867 -18868 -348 -18871 0 c 2+1 --> break c (-b^{87, 4}_2 ∧ b^{87, 4}_1 ∧ -b^{87, 4}_0 ∧ p_348) -> break c in CNF: c b^{87, 4}_2 ∨ -b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ -p_348 ∨ break c in DIMACS: 18866 -18867 18868 -348 1162 0 c 2-1 --> 1 c (-b^{87, 4}_2 ∧ b^{87, 4}_1 ∧ -b^{87, 4}_0 ∧ -p_348) -> (-b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ b^{87, 5}_0) c in CNF: c b^{87, 4}_2 ∨ -b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ p_348 ∨ -b^{87, 5}_2 c b^{87, 4}_2 ∨ -b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ p_348 ∨ -b^{87, 5}_1 c b^{87, 4}_2 ∨ -b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ p_348 ∨ b^{87, 5}_0 c in DIMACS: 18866 -18867 18868 348 -18869 0 18866 -18867 18868 348 -18870 0 18866 -18867 18868 348 18871 0 c 1-1 --> 0 c (-b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ b^{87, 4}_0 ∧ -p_348) -> (-b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ -b^{87, 5}_0) c in CNF: c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ p_348 ∨ -b^{87, 5}_2 c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ p_348 ∨ -b^{87, 5}_1 c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ p_348 ∨ -b^{87, 5}_0 c in DIMACS: 18866 18867 -18868 348 -18869 0 18866 18867 -18868 348 -18870 0 18866 18867 -18868 348 -18871 0 c 0-1 --> -1 c (-b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ -b^{87, 4}_0 ∧ -p_348) -> ( b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ b^{87, 5}_0) c in CNF: c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ p_348 ∨ b^{87, 5}_2 c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ p_348 ∨ -b^{87, 5}_1 c b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ p_348 ∨ b^{87, 5}_0 c in DIMACS: 18866 18867 18868 348 18869 0 18866 18867 18868 348 -18870 0 18866 18867 18868 348 18871 0 c -1-1 --> -2 c ( b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ b^{87, 4}_0 ∧ -p_348) -> ( b^{87, 5}_2 ∧ b^{87, 5}_1 ∧ -b^{87, 5}_0) c in CNF: c -b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ p_348 ∨ b^{87, 5}_2 c -b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ p_348 ∨ b^{87, 5}_1 c -b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ p_348 ∨ -b^{87, 5}_0 c in DIMACS: -18866 18867 -18868 348 18869 0 -18866 18867 -18868 348 18870 0 -18866 18867 -18868 348 -18871 0 c -2-1 --> break c ( b^{87, 4}_2 ∧ b^{87, 4}_1 ∧ -b^{87, 4}_0 ∧ -p_348) -> break c in CNF: c -b^{87, 4}_2 ∨ -b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ p_348 ∨ break c in DIMACS: -18866 -18867 18868 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 4}_2 ∧ -b^{87, 4}_1 ∧ -b^{87, 4}_0 ∧ true) c in CNF: c -b^{87, 4}_2 ∨ b^{87, 4}_1 ∨ b^{87, 4}_0 ∨ false c in DIMACS: -18866 18867 18868 0 c 3 does not represent an automaton state. c -(-b^{87, 4}_2 ∧ b^{87, 4}_1 ∧ b^{87, 4}_0 ∧ true) c in CNF: c b^{87, 4}_2 ∨ -b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ false c in DIMACS: 18866 -18867 -18868 0 c -3 does not represent an automaton state. c -( b^{87, 4}_2 ∧ b^{87, 4}_1 ∧ b^{87, 4}_0 ∧ true) c in CNF: c -b^{87, 4}_2 ∨ -b^{87, 4}_1 ∨ -b^{87, 4}_0 ∨ false c in DIMACS: -18866 -18867 -18868 0 c i = 5 c -2+1 --> -1 c ( b^{87, 5}_2 ∧ b^{87, 5}_1 ∧ -b^{87, 5}_0 ∧ p_435) -> ( b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ b^{87, 6}_0) c in CNF: c -b^{87, 5}_2 ∨ -b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ -p_435 ∨ b^{87, 6}_2 c -b^{87, 5}_2 ∨ -b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ -p_435 ∨ -b^{87, 6}_1 c -b^{87, 5}_2 ∨ -b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ -p_435 ∨ b^{87, 6}_0 c in DIMACS: -18869 -18870 18871 -435 18872 0 -18869 -18870 18871 -435 -18873 0 -18869 -18870 18871 -435 18874 0 c -1+1 --> 0 c ( b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ b^{87, 5}_0 ∧ p_435) -> (-b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ -b^{87, 6}_0) c in CNF: c -b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ -p_435 ∨ -b^{87, 6}_2 c -b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ -p_435 ∨ -b^{87, 6}_1 c -b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ -p_435 ∨ -b^{87, 6}_0 c in DIMACS: -18869 18870 -18871 -435 -18872 0 -18869 18870 -18871 -435 -18873 0 -18869 18870 -18871 -435 -18874 0 c 0+1 --> 1 c (-b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ -b^{87, 5}_0 ∧ p_435) -> (-b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ b^{87, 6}_0) c in CNF: c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ -p_435 ∨ -b^{87, 6}_2 c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ -p_435 ∨ -b^{87, 6}_1 c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ -p_435 ∨ b^{87, 6}_0 c in DIMACS: 18869 18870 18871 -435 -18872 0 18869 18870 18871 -435 -18873 0 18869 18870 18871 -435 18874 0 c 1+1 --> 2 c (-b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ b^{87, 5}_0 ∧ p_435) -> (-b^{87, 6}_2 ∧ b^{87, 6}_1 ∧ -b^{87, 6}_0) c in CNF: c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ -p_435 ∨ -b^{87, 6}_2 c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ -p_435 ∨ b^{87, 6}_1 c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ -p_435 ∨ -b^{87, 6}_0 c in DIMACS: 18869 18870 -18871 -435 -18872 0 18869 18870 -18871 -435 18873 0 18869 18870 -18871 -435 -18874 0 c 2+1 --> break c (-b^{87, 5}_2 ∧ b^{87, 5}_1 ∧ -b^{87, 5}_0 ∧ p_435) -> break c in CNF: c b^{87, 5}_2 ∨ -b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ -p_435 ∨ break c in DIMACS: 18869 -18870 18871 -435 1162 0 c 2-1 --> 1 c (-b^{87, 5}_2 ∧ b^{87, 5}_1 ∧ -b^{87, 5}_0 ∧ -p_435) -> (-b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ b^{87, 6}_0) c in CNF: c b^{87, 5}_2 ∨ -b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ p_435 ∨ -b^{87, 6}_2 c b^{87, 5}_2 ∨ -b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ p_435 ∨ -b^{87, 6}_1 c b^{87, 5}_2 ∨ -b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ p_435 ∨ b^{87, 6}_0 c in DIMACS: 18869 -18870 18871 435 -18872 0 18869 -18870 18871 435 -18873 0 18869 -18870 18871 435 18874 0 c 1-1 --> 0 c (-b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ b^{87, 5}_0 ∧ -p_435) -> (-b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ -b^{87, 6}_0) c in CNF: c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ p_435 ∨ -b^{87, 6}_2 c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ p_435 ∨ -b^{87, 6}_1 c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ p_435 ∨ -b^{87, 6}_0 c in DIMACS: 18869 18870 -18871 435 -18872 0 18869 18870 -18871 435 -18873 0 18869 18870 -18871 435 -18874 0 c 0-1 --> -1 c (-b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ -b^{87, 5}_0 ∧ -p_435) -> ( b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ b^{87, 6}_0) c in CNF: c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ p_435 ∨ b^{87, 6}_2 c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ p_435 ∨ -b^{87, 6}_1 c b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ p_435 ∨ b^{87, 6}_0 c in DIMACS: 18869 18870 18871 435 18872 0 18869 18870 18871 435 -18873 0 18869 18870 18871 435 18874 0 c -1-1 --> -2 c ( b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ b^{87, 5}_0 ∧ -p_435) -> ( b^{87, 6}_2 ∧ b^{87, 6}_1 ∧ -b^{87, 6}_0) c in CNF: c -b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ p_435 ∨ b^{87, 6}_2 c -b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ p_435 ∨ b^{87, 6}_1 c -b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ p_435 ∨ -b^{87, 6}_0 c in DIMACS: -18869 18870 -18871 435 18872 0 -18869 18870 -18871 435 18873 0 -18869 18870 -18871 435 -18874 0 c -2-1 --> break c ( b^{87, 5}_2 ∧ b^{87, 5}_1 ∧ -b^{87, 5}_0 ∧ -p_435) -> break c in CNF: c -b^{87, 5}_2 ∨ -b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ p_435 ∨ break c in DIMACS: -18869 -18870 18871 435 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 5}_2 ∧ -b^{87, 5}_1 ∧ -b^{87, 5}_0 ∧ true) c in CNF: c -b^{87, 5}_2 ∨ b^{87, 5}_1 ∨ b^{87, 5}_0 ∨ false c in DIMACS: -18869 18870 18871 0 c 3 does not represent an automaton state. c -(-b^{87, 5}_2 ∧ b^{87, 5}_1 ∧ b^{87, 5}_0 ∧ true) c in CNF: c b^{87, 5}_2 ∨ -b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ false c in DIMACS: 18869 -18870 -18871 0 c -3 does not represent an automaton state. c -( b^{87, 5}_2 ∧ b^{87, 5}_1 ∧ b^{87, 5}_0 ∧ true) c in CNF: c -b^{87, 5}_2 ∨ -b^{87, 5}_1 ∨ -b^{87, 5}_0 ∨ false c in DIMACS: -18869 -18870 -18871 0 c i = 6 c -2+1 --> -1 c ( b^{87, 6}_2 ∧ b^{87, 6}_1 ∧ -b^{87, 6}_0 ∧ p_522) -> ( b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ b^{87, 7}_0) c in CNF: c -b^{87, 6}_2 ∨ -b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ -p_522 ∨ b^{87, 7}_2 c -b^{87, 6}_2 ∨ -b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ -p_522 ∨ -b^{87, 7}_1 c -b^{87, 6}_2 ∨ -b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ -p_522 ∨ b^{87, 7}_0 c in DIMACS: -18872 -18873 18874 -522 18875 0 -18872 -18873 18874 -522 -18876 0 -18872 -18873 18874 -522 18877 0 c -1+1 --> 0 c ( b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ b^{87, 6}_0 ∧ p_522) -> (-b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ -b^{87, 7}_0) c in CNF: c -b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ -p_522 ∨ -b^{87, 7}_2 c -b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ -p_522 ∨ -b^{87, 7}_1 c -b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ -p_522 ∨ -b^{87, 7}_0 c in DIMACS: -18872 18873 -18874 -522 -18875 0 -18872 18873 -18874 -522 -18876 0 -18872 18873 -18874 -522 -18877 0 c 0+1 --> 1 c (-b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ -b^{87, 6}_0 ∧ p_522) -> (-b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ b^{87, 7}_0) c in CNF: c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ -p_522 ∨ -b^{87, 7}_2 c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ -p_522 ∨ -b^{87, 7}_1 c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ -p_522 ∨ b^{87, 7}_0 c in DIMACS: 18872 18873 18874 -522 -18875 0 18872 18873 18874 -522 -18876 0 18872 18873 18874 -522 18877 0 c 1+1 --> 2 c (-b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ b^{87, 6}_0 ∧ p_522) -> (-b^{87, 7}_2 ∧ b^{87, 7}_1 ∧ -b^{87, 7}_0) c in CNF: c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ -p_522 ∨ -b^{87, 7}_2 c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ -p_522 ∨ b^{87, 7}_1 c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ -p_522 ∨ -b^{87, 7}_0 c in DIMACS: 18872 18873 -18874 -522 -18875 0 18872 18873 -18874 -522 18876 0 18872 18873 -18874 -522 -18877 0 c 2+1 --> break c (-b^{87, 6}_2 ∧ b^{87, 6}_1 ∧ -b^{87, 6}_0 ∧ p_522) -> break c in CNF: c b^{87, 6}_2 ∨ -b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ -p_522 ∨ break c in DIMACS: 18872 -18873 18874 -522 1162 0 c 2-1 --> 1 c (-b^{87, 6}_2 ∧ b^{87, 6}_1 ∧ -b^{87, 6}_0 ∧ -p_522) -> (-b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ b^{87, 7}_0) c in CNF: c b^{87, 6}_2 ∨ -b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ p_522 ∨ -b^{87, 7}_2 c b^{87, 6}_2 ∨ -b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ p_522 ∨ -b^{87, 7}_1 c b^{87, 6}_2 ∨ -b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ p_522 ∨ b^{87, 7}_0 c in DIMACS: 18872 -18873 18874 522 -18875 0 18872 -18873 18874 522 -18876 0 18872 -18873 18874 522 18877 0 c 1-1 --> 0 c (-b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ b^{87, 6}_0 ∧ -p_522) -> (-b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ -b^{87, 7}_0) c in CNF: c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ p_522 ∨ -b^{87, 7}_2 c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ p_522 ∨ -b^{87, 7}_1 c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ p_522 ∨ -b^{87, 7}_0 c in DIMACS: 18872 18873 -18874 522 -18875 0 18872 18873 -18874 522 -18876 0 18872 18873 -18874 522 -18877 0 c 0-1 --> -1 c (-b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ -b^{87, 6}_0 ∧ -p_522) -> ( b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ b^{87, 7}_0) c in CNF: c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ p_522 ∨ b^{87, 7}_2 c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ p_522 ∨ -b^{87, 7}_1 c b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ p_522 ∨ b^{87, 7}_0 c in DIMACS: 18872 18873 18874 522 18875 0 18872 18873 18874 522 -18876 0 18872 18873 18874 522 18877 0 c -1-1 --> -2 c ( b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ b^{87, 6}_0 ∧ -p_522) -> ( b^{87, 7}_2 ∧ b^{87, 7}_1 ∧ -b^{87, 7}_0) c in CNF: c -b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ p_522 ∨ b^{87, 7}_2 c -b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ p_522 ∨ b^{87, 7}_1 c -b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ p_522 ∨ -b^{87, 7}_0 c in DIMACS: -18872 18873 -18874 522 18875 0 -18872 18873 -18874 522 18876 0 -18872 18873 -18874 522 -18877 0 c -2-1 --> break c ( b^{87, 6}_2 ∧ b^{87, 6}_1 ∧ -b^{87, 6}_0 ∧ -p_522) -> break c in CNF: c -b^{87, 6}_2 ∨ -b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ p_522 ∨ break c in DIMACS: -18872 -18873 18874 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 6}_2 ∧ -b^{87, 6}_1 ∧ -b^{87, 6}_0 ∧ true) c in CNF: c -b^{87, 6}_2 ∨ b^{87, 6}_1 ∨ b^{87, 6}_0 ∨ false c in DIMACS: -18872 18873 18874 0 c 3 does not represent an automaton state. c -(-b^{87, 6}_2 ∧ b^{87, 6}_1 ∧ b^{87, 6}_0 ∧ true) c in CNF: c b^{87, 6}_2 ∨ -b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ false c in DIMACS: 18872 -18873 -18874 0 c -3 does not represent an automaton state. c -( b^{87, 6}_2 ∧ b^{87, 6}_1 ∧ b^{87, 6}_0 ∧ true) c in CNF: c -b^{87, 6}_2 ∨ -b^{87, 6}_1 ∨ -b^{87, 6}_0 ∨ false c in DIMACS: -18872 -18873 -18874 0 c i = 7 c -2+1 --> -1 c ( b^{87, 7}_2 ∧ b^{87, 7}_1 ∧ -b^{87, 7}_0 ∧ p_609) -> ( b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ b^{87, 8}_0) c in CNF: c -b^{87, 7}_2 ∨ -b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ -p_609 ∨ b^{87, 8}_2 c -b^{87, 7}_2 ∨ -b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ -p_609 ∨ -b^{87, 8}_1 c -b^{87, 7}_2 ∨ -b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ -p_609 ∨ b^{87, 8}_0 c in DIMACS: -18875 -18876 18877 -609 18878 0 -18875 -18876 18877 -609 -18879 0 -18875 -18876 18877 -609 18880 0 c -1+1 --> 0 c ( b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ b^{87, 7}_0 ∧ p_609) -> (-b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ -b^{87, 8}_0) c in CNF: c -b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ -p_609 ∨ -b^{87, 8}_2 c -b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ -p_609 ∨ -b^{87, 8}_1 c -b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ -p_609 ∨ -b^{87, 8}_0 c in DIMACS: -18875 18876 -18877 -609 -18878 0 -18875 18876 -18877 -609 -18879 0 -18875 18876 -18877 -609 -18880 0 c 0+1 --> 1 c (-b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ -b^{87, 7}_0 ∧ p_609) -> (-b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ b^{87, 8}_0) c in CNF: c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ -p_609 ∨ -b^{87, 8}_2 c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ -p_609 ∨ -b^{87, 8}_1 c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ -p_609 ∨ b^{87, 8}_0 c in DIMACS: 18875 18876 18877 -609 -18878 0 18875 18876 18877 -609 -18879 0 18875 18876 18877 -609 18880 0 c 1+1 --> 2 c (-b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ b^{87, 7}_0 ∧ p_609) -> (-b^{87, 8}_2 ∧ b^{87, 8}_1 ∧ -b^{87, 8}_0) c in CNF: c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ -p_609 ∨ -b^{87, 8}_2 c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ -p_609 ∨ b^{87, 8}_1 c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ -p_609 ∨ -b^{87, 8}_0 c in DIMACS: 18875 18876 -18877 -609 -18878 0 18875 18876 -18877 -609 18879 0 18875 18876 -18877 -609 -18880 0 c 2+1 --> break c (-b^{87, 7}_2 ∧ b^{87, 7}_1 ∧ -b^{87, 7}_0 ∧ p_609) -> break c in CNF: c b^{87, 7}_2 ∨ -b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ -p_609 ∨ break c in DIMACS: 18875 -18876 18877 -609 1162 0 c 2-1 --> 1 c (-b^{87, 7}_2 ∧ b^{87, 7}_1 ∧ -b^{87, 7}_0 ∧ -p_609) -> (-b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ b^{87, 8}_0) c in CNF: c b^{87, 7}_2 ∨ -b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ p_609 ∨ -b^{87, 8}_2 c b^{87, 7}_2 ∨ -b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ p_609 ∨ -b^{87, 8}_1 c b^{87, 7}_2 ∨ -b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ p_609 ∨ b^{87, 8}_0 c in DIMACS: 18875 -18876 18877 609 -18878 0 18875 -18876 18877 609 -18879 0 18875 -18876 18877 609 18880 0 c 1-1 --> 0 c (-b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ b^{87, 7}_0 ∧ -p_609) -> (-b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ -b^{87, 8}_0) c in CNF: c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ p_609 ∨ -b^{87, 8}_2 c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ p_609 ∨ -b^{87, 8}_1 c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ p_609 ∨ -b^{87, 8}_0 c in DIMACS: 18875 18876 -18877 609 -18878 0 18875 18876 -18877 609 -18879 0 18875 18876 -18877 609 -18880 0 c 0-1 --> -1 c (-b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ -b^{87, 7}_0 ∧ -p_609) -> ( b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ b^{87, 8}_0) c in CNF: c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ p_609 ∨ b^{87, 8}_2 c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ p_609 ∨ -b^{87, 8}_1 c b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ p_609 ∨ b^{87, 8}_0 c in DIMACS: 18875 18876 18877 609 18878 0 18875 18876 18877 609 -18879 0 18875 18876 18877 609 18880 0 c -1-1 --> -2 c ( b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ b^{87, 7}_0 ∧ -p_609) -> ( b^{87, 8}_2 ∧ b^{87, 8}_1 ∧ -b^{87, 8}_0) c in CNF: c -b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ p_609 ∨ b^{87, 8}_2 c -b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ p_609 ∨ b^{87, 8}_1 c -b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ p_609 ∨ -b^{87, 8}_0 c in DIMACS: -18875 18876 -18877 609 18878 0 -18875 18876 -18877 609 18879 0 -18875 18876 -18877 609 -18880 0 c -2-1 --> break c ( b^{87, 7}_2 ∧ b^{87, 7}_1 ∧ -b^{87, 7}_0 ∧ -p_609) -> break c in CNF: c -b^{87, 7}_2 ∨ -b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ p_609 ∨ break c in DIMACS: -18875 -18876 18877 609 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 7}_2 ∧ -b^{87, 7}_1 ∧ -b^{87, 7}_0 ∧ true) c in CNF: c -b^{87, 7}_2 ∨ b^{87, 7}_1 ∨ b^{87, 7}_0 ∨ false c in DIMACS: -18875 18876 18877 0 c 3 does not represent an automaton state. c -(-b^{87, 7}_2 ∧ b^{87, 7}_1 ∧ b^{87, 7}_0 ∧ true) c in CNF: c b^{87, 7}_2 ∨ -b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ false c in DIMACS: 18875 -18876 -18877 0 c -3 does not represent an automaton state. c -( b^{87, 7}_2 ∧ b^{87, 7}_1 ∧ b^{87, 7}_0 ∧ true) c in CNF: c -b^{87, 7}_2 ∨ -b^{87, 7}_1 ∨ -b^{87, 7}_0 ∨ false c in DIMACS: -18875 -18876 -18877 0 c i = 8 c -2+1 --> -1 c ( b^{87, 8}_2 ∧ b^{87, 8}_1 ∧ -b^{87, 8}_0 ∧ p_696) -> ( b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ b^{87, 9}_0) c in CNF: c -b^{87, 8}_2 ∨ -b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ -p_696 ∨ b^{87, 9}_2 c -b^{87, 8}_2 ∨ -b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ -p_696 ∨ -b^{87, 9}_1 c -b^{87, 8}_2 ∨ -b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ -p_696 ∨ b^{87, 9}_0 c in DIMACS: -18878 -18879 18880 -696 18881 0 -18878 -18879 18880 -696 -18882 0 -18878 -18879 18880 -696 18883 0 c -1+1 --> 0 c ( b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ b^{87, 8}_0 ∧ p_696) -> (-b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ -b^{87, 9}_0) c in CNF: c -b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ -p_696 ∨ -b^{87, 9}_2 c -b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ -p_696 ∨ -b^{87, 9}_1 c -b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ -p_696 ∨ -b^{87, 9}_0 c in DIMACS: -18878 18879 -18880 -696 -18881 0 -18878 18879 -18880 -696 -18882 0 -18878 18879 -18880 -696 -18883 0 c 0+1 --> 1 c (-b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ -b^{87, 8}_0 ∧ p_696) -> (-b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ b^{87, 9}_0) c in CNF: c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ -p_696 ∨ -b^{87, 9}_2 c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ -p_696 ∨ -b^{87, 9}_1 c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ -p_696 ∨ b^{87, 9}_0 c in DIMACS: 18878 18879 18880 -696 -18881 0 18878 18879 18880 -696 -18882 0 18878 18879 18880 -696 18883 0 c 1+1 --> 2 c (-b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ b^{87, 8}_0 ∧ p_696) -> (-b^{87, 9}_2 ∧ b^{87, 9}_1 ∧ -b^{87, 9}_0) c in CNF: c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ -p_696 ∨ -b^{87, 9}_2 c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ -p_696 ∨ b^{87, 9}_1 c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ -p_696 ∨ -b^{87, 9}_0 c in DIMACS: 18878 18879 -18880 -696 -18881 0 18878 18879 -18880 -696 18882 0 18878 18879 -18880 -696 -18883 0 c 2+1 --> break c (-b^{87, 8}_2 ∧ b^{87, 8}_1 ∧ -b^{87, 8}_0 ∧ p_696) -> break c in CNF: c b^{87, 8}_2 ∨ -b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ -p_696 ∨ break c in DIMACS: 18878 -18879 18880 -696 1162 0 c 2-1 --> 1 c (-b^{87, 8}_2 ∧ b^{87, 8}_1 ∧ -b^{87, 8}_0 ∧ -p_696) -> (-b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ b^{87, 9}_0) c in CNF: c b^{87, 8}_2 ∨ -b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ p_696 ∨ -b^{87, 9}_2 c b^{87, 8}_2 ∨ -b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ p_696 ∨ -b^{87, 9}_1 c b^{87, 8}_2 ∨ -b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ p_696 ∨ b^{87, 9}_0 c in DIMACS: 18878 -18879 18880 696 -18881 0 18878 -18879 18880 696 -18882 0 18878 -18879 18880 696 18883 0 c 1-1 --> 0 c (-b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ b^{87, 8}_0 ∧ -p_696) -> (-b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ -b^{87, 9}_0) c in CNF: c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ p_696 ∨ -b^{87, 9}_2 c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ p_696 ∨ -b^{87, 9}_1 c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ p_696 ∨ -b^{87, 9}_0 c in DIMACS: 18878 18879 -18880 696 -18881 0 18878 18879 -18880 696 -18882 0 18878 18879 -18880 696 -18883 0 c 0-1 --> -1 c (-b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ -b^{87, 8}_0 ∧ -p_696) -> ( b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ b^{87, 9}_0) c in CNF: c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ p_696 ∨ b^{87, 9}_2 c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ p_696 ∨ -b^{87, 9}_1 c b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ p_696 ∨ b^{87, 9}_0 c in DIMACS: 18878 18879 18880 696 18881 0 18878 18879 18880 696 -18882 0 18878 18879 18880 696 18883 0 c -1-1 --> -2 c ( b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ b^{87, 8}_0 ∧ -p_696) -> ( b^{87, 9}_2 ∧ b^{87, 9}_1 ∧ -b^{87, 9}_0) c in CNF: c -b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ p_696 ∨ b^{87, 9}_2 c -b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ p_696 ∨ b^{87, 9}_1 c -b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ p_696 ∨ -b^{87, 9}_0 c in DIMACS: -18878 18879 -18880 696 18881 0 -18878 18879 -18880 696 18882 0 -18878 18879 -18880 696 -18883 0 c -2-1 --> break c ( b^{87, 8}_2 ∧ b^{87, 8}_1 ∧ -b^{87, 8}_0 ∧ -p_696) -> break c in CNF: c -b^{87, 8}_2 ∨ -b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ p_696 ∨ break c in DIMACS: -18878 -18879 18880 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 8}_2 ∧ -b^{87, 8}_1 ∧ -b^{87, 8}_0 ∧ true) c in CNF: c -b^{87, 8}_2 ∨ b^{87, 8}_1 ∨ b^{87, 8}_0 ∨ false c in DIMACS: -18878 18879 18880 0 c 3 does not represent an automaton state. c -(-b^{87, 8}_2 ∧ b^{87, 8}_1 ∧ b^{87, 8}_0 ∧ true) c in CNF: c b^{87, 8}_2 ∨ -b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ false c in DIMACS: 18878 -18879 -18880 0 c -3 does not represent an automaton state. c -( b^{87, 8}_2 ∧ b^{87, 8}_1 ∧ b^{87, 8}_0 ∧ true) c in CNF: c -b^{87, 8}_2 ∨ -b^{87, 8}_1 ∨ -b^{87, 8}_0 ∨ false c in DIMACS: -18878 -18879 -18880 0 c i = 9 c -2+1 --> -1 c ( b^{87, 9}_2 ∧ b^{87, 9}_1 ∧ -b^{87, 9}_0 ∧ p_783) -> ( b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ b^{87, 10}_0) c in CNF: c -b^{87, 9}_2 ∨ -b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ -p_783 ∨ b^{87, 10}_2 c -b^{87, 9}_2 ∨ -b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ -p_783 ∨ -b^{87, 10}_1 c -b^{87, 9}_2 ∨ -b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ -p_783 ∨ b^{87, 10}_0 c in DIMACS: -18881 -18882 18883 -783 18884 0 -18881 -18882 18883 -783 -18885 0 -18881 -18882 18883 -783 18886 0 c -1+1 --> 0 c ( b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ b^{87, 9}_0 ∧ p_783) -> (-b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ -b^{87, 10}_0) c in CNF: c -b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ -p_783 ∨ -b^{87, 10}_2 c -b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ -p_783 ∨ -b^{87, 10}_1 c -b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ -p_783 ∨ -b^{87, 10}_0 c in DIMACS: -18881 18882 -18883 -783 -18884 0 -18881 18882 -18883 -783 -18885 0 -18881 18882 -18883 -783 -18886 0 c 0+1 --> 1 c (-b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ -b^{87, 9}_0 ∧ p_783) -> (-b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ b^{87, 10}_0) c in CNF: c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ -p_783 ∨ -b^{87, 10}_2 c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ -p_783 ∨ -b^{87, 10}_1 c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ -p_783 ∨ b^{87, 10}_0 c in DIMACS: 18881 18882 18883 -783 -18884 0 18881 18882 18883 -783 -18885 0 18881 18882 18883 -783 18886 0 c 1+1 --> 2 c (-b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ b^{87, 9}_0 ∧ p_783) -> (-b^{87, 10}_2 ∧ b^{87, 10}_1 ∧ -b^{87, 10}_0) c in CNF: c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ -p_783 ∨ -b^{87, 10}_2 c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ -p_783 ∨ b^{87, 10}_1 c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ -p_783 ∨ -b^{87, 10}_0 c in DIMACS: 18881 18882 -18883 -783 -18884 0 18881 18882 -18883 -783 18885 0 18881 18882 -18883 -783 -18886 0 c 2+1 --> break c (-b^{87, 9}_2 ∧ b^{87, 9}_1 ∧ -b^{87, 9}_0 ∧ p_783) -> break c in CNF: c b^{87, 9}_2 ∨ -b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ -p_783 ∨ break c in DIMACS: 18881 -18882 18883 -783 1162 0 c 2-1 --> 1 c (-b^{87, 9}_2 ∧ b^{87, 9}_1 ∧ -b^{87, 9}_0 ∧ -p_783) -> (-b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ b^{87, 10}_0) c in CNF: c b^{87, 9}_2 ∨ -b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ p_783 ∨ -b^{87, 10}_2 c b^{87, 9}_2 ∨ -b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ p_783 ∨ -b^{87, 10}_1 c b^{87, 9}_2 ∨ -b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ p_783 ∨ b^{87, 10}_0 c in DIMACS: 18881 -18882 18883 783 -18884 0 18881 -18882 18883 783 -18885 0 18881 -18882 18883 783 18886 0 c 1-1 --> 0 c (-b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ b^{87, 9}_0 ∧ -p_783) -> (-b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ -b^{87, 10}_0) c in CNF: c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ p_783 ∨ -b^{87, 10}_2 c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ p_783 ∨ -b^{87, 10}_1 c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ p_783 ∨ -b^{87, 10}_0 c in DIMACS: 18881 18882 -18883 783 -18884 0 18881 18882 -18883 783 -18885 0 18881 18882 -18883 783 -18886 0 c 0-1 --> -1 c (-b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ -b^{87, 9}_0 ∧ -p_783) -> ( b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ b^{87, 10}_0) c in CNF: c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ p_783 ∨ b^{87, 10}_2 c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ p_783 ∨ -b^{87, 10}_1 c b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ p_783 ∨ b^{87, 10}_0 c in DIMACS: 18881 18882 18883 783 18884 0 18881 18882 18883 783 -18885 0 18881 18882 18883 783 18886 0 c -1-1 --> -2 c ( b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ b^{87, 9}_0 ∧ -p_783) -> ( b^{87, 10}_2 ∧ b^{87, 10}_1 ∧ -b^{87, 10}_0) c in CNF: c -b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ p_783 ∨ b^{87, 10}_2 c -b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ p_783 ∨ b^{87, 10}_1 c -b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ p_783 ∨ -b^{87, 10}_0 c in DIMACS: -18881 18882 -18883 783 18884 0 -18881 18882 -18883 783 18885 0 -18881 18882 -18883 783 -18886 0 c -2-1 --> break c ( b^{87, 9}_2 ∧ b^{87, 9}_1 ∧ -b^{87, 9}_0 ∧ -p_783) -> break c in CNF: c -b^{87, 9}_2 ∨ -b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ p_783 ∨ break c in DIMACS: -18881 -18882 18883 783 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 9}_2 ∧ -b^{87, 9}_1 ∧ -b^{87, 9}_0 ∧ true) c in CNF: c -b^{87, 9}_2 ∨ b^{87, 9}_1 ∨ b^{87, 9}_0 ∨ false c in DIMACS: -18881 18882 18883 0 c 3 does not represent an automaton state. c -(-b^{87, 9}_2 ∧ b^{87, 9}_1 ∧ b^{87, 9}_0 ∧ true) c in CNF: c b^{87, 9}_2 ∨ -b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ false c in DIMACS: 18881 -18882 -18883 0 c -3 does not represent an automaton state. c -( b^{87, 9}_2 ∧ b^{87, 9}_1 ∧ b^{87, 9}_0 ∧ true) c in CNF: c -b^{87, 9}_2 ∨ -b^{87, 9}_1 ∨ -b^{87, 9}_0 ∨ false c in DIMACS: -18881 -18882 -18883 0 c i = 10 c -2+1 --> -1 c ( b^{87, 10}_2 ∧ b^{87, 10}_1 ∧ -b^{87, 10}_0 ∧ p_870) -> ( b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ b^{87, 11}_0) c in CNF: c -b^{87, 10}_2 ∨ -b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ -p_870 ∨ b^{87, 11}_2 c -b^{87, 10}_2 ∨ -b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ -p_870 ∨ -b^{87, 11}_1 c -b^{87, 10}_2 ∨ -b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ -p_870 ∨ b^{87, 11}_0 c in DIMACS: -18884 -18885 18886 -870 18887 0 -18884 -18885 18886 -870 -18888 0 -18884 -18885 18886 -870 18889 0 c -1+1 --> 0 c ( b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ b^{87, 10}_0 ∧ p_870) -> (-b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ -b^{87, 11}_0) c in CNF: c -b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ -p_870 ∨ -b^{87, 11}_2 c -b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ -p_870 ∨ -b^{87, 11}_1 c -b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ -p_870 ∨ -b^{87, 11}_0 c in DIMACS: -18884 18885 -18886 -870 -18887 0 -18884 18885 -18886 -870 -18888 0 -18884 18885 -18886 -870 -18889 0 c 0+1 --> 1 c (-b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ -b^{87, 10}_0 ∧ p_870) -> (-b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ b^{87, 11}_0) c in CNF: c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ -p_870 ∨ -b^{87, 11}_2 c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ -p_870 ∨ -b^{87, 11}_1 c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ -p_870 ∨ b^{87, 11}_0 c in DIMACS: 18884 18885 18886 -870 -18887 0 18884 18885 18886 -870 -18888 0 18884 18885 18886 -870 18889 0 c 1+1 --> 2 c (-b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ b^{87, 10}_0 ∧ p_870) -> (-b^{87, 11}_2 ∧ b^{87, 11}_1 ∧ -b^{87, 11}_0) c in CNF: c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ -p_870 ∨ -b^{87, 11}_2 c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ -p_870 ∨ b^{87, 11}_1 c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ -p_870 ∨ -b^{87, 11}_0 c in DIMACS: 18884 18885 -18886 -870 -18887 0 18884 18885 -18886 -870 18888 0 18884 18885 -18886 -870 -18889 0 c 2+1 --> break c (-b^{87, 10}_2 ∧ b^{87, 10}_1 ∧ -b^{87, 10}_0 ∧ p_870) -> break c in CNF: c b^{87, 10}_2 ∨ -b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ -p_870 ∨ break c in DIMACS: 18884 -18885 18886 -870 1162 0 c 2-1 --> 1 c (-b^{87, 10}_2 ∧ b^{87, 10}_1 ∧ -b^{87, 10}_0 ∧ -p_870) -> (-b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ b^{87, 11}_0) c in CNF: c b^{87, 10}_2 ∨ -b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ p_870 ∨ -b^{87, 11}_2 c b^{87, 10}_2 ∨ -b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ p_870 ∨ -b^{87, 11}_1 c b^{87, 10}_2 ∨ -b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ p_870 ∨ b^{87, 11}_0 c in DIMACS: 18884 -18885 18886 870 -18887 0 18884 -18885 18886 870 -18888 0 18884 -18885 18886 870 18889 0 c 1-1 --> 0 c (-b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ b^{87, 10}_0 ∧ -p_870) -> (-b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ -b^{87, 11}_0) c in CNF: c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ p_870 ∨ -b^{87, 11}_2 c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ p_870 ∨ -b^{87, 11}_1 c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ p_870 ∨ -b^{87, 11}_0 c in DIMACS: 18884 18885 -18886 870 -18887 0 18884 18885 -18886 870 -18888 0 18884 18885 -18886 870 -18889 0 c 0-1 --> -1 c (-b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ -b^{87, 10}_0 ∧ -p_870) -> ( b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ b^{87, 11}_0) c in CNF: c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ p_870 ∨ b^{87, 11}_2 c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ p_870 ∨ -b^{87, 11}_1 c b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ p_870 ∨ b^{87, 11}_0 c in DIMACS: 18884 18885 18886 870 18887 0 18884 18885 18886 870 -18888 0 18884 18885 18886 870 18889 0 c -1-1 --> -2 c ( b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ b^{87, 10}_0 ∧ -p_870) -> ( b^{87, 11}_2 ∧ b^{87, 11}_1 ∧ -b^{87, 11}_0) c in CNF: c -b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ p_870 ∨ b^{87, 11}_2 c -b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ p_870 ∨ b^{87, 11}_1 c -b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ p_870 ∨ -b^{87, 11}_0 c in DIMACS: -18884 18885 -18886 870 18887 0 -18884 18885 -18886 870 18888 0 -18884 18885 -18886 870 -18889 0 c -2-1 --> break c ( b^{87, 10}_2 ∧ b^{87, 10}_1 ∧ -b^{87, 10}_0 ∧ -p_870) -> break c in CNF: c -b^{87, 10}_2 ∨ -b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ p_870 ∨ break c in DIMACS: -18884 -18885 18886 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 10}_2 ∧ -b^{87, 10}_1 ∧ -b^{87, 10}_0 ∧ true) c in CNF: c -b^{87, 10}_2 ∨ b^{87, 10}_1 ∨ b^{87, 10}_0 ∨ false c in DIMACS: -18884 18885 18886 0 c 3 does not represent an automaton state. c -(-b^{87, 10}_2 ∧ b^{87, 10}_1 ∧ b^{87, 10}_0 ∧ true) c in CNF: c b^{87, 10}_2 ∨ -b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ false c in DIMACS: 18884 -18885 -18886 0 c -3 does not represent an automaton state. c -( b^{87, 10}_2 ∧ b^{87, 10}_1 ∧ b^{87, 10}_0 ∧ true) c in CNF: c -b^{87, 10}_2 ∨ -b^{87, 10}_1 ∨ -b^{87, 10}_0 ∨ false c in DIMACS: -18884 -18885 -18886 0 c i = 11 c -2+1 --> -1 c ( b^{87, 11}_2 ∧ b^{87, 11}_1 ∧ -b^{87, 11}_0 ∧ p_957) -> ( b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ b^{87, 12}_0) c in CNF: c -b^{87, 11}_2 ∨ -b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ -p_957 ∨ b^{87, 12}_2 c -b^{87, 11}_2 ∨ -b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ -p_957 ∨ -b^{87, 12}_1 c -b^{87, 11}_2 ∨ -b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ -p_957 ∨ b^{87, 12}_0 c in DIMACS: -18887 -18888 18889 -957 18890 0 -18887 -18888 18889 -957 -18891 0 -18887 -18888 18889 -957 18892 0 c -1+1 --> 0 c ( b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ b^{87, 11}_0 ∧ p_957) -> (-b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ -b^{87, 12}_0) c in CNF: c -b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ -p_957 ∨ -b^{87, 12}_2 c -b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ -p_957 ∨ -b^{87, 12}_1 c -b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ -p_957 ∨ -b^{87, 12}_0 c in DIMACS: -18887 18888 -18889 -957 -18890 0 -18887 18888 -18889 -957 -18891 0 -18887 18888 -18889 -957 -18892 0 c 0+1 --> 1 c (-b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ -b^{87, 11}_0 ∧ p_957) -> (-b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ b^{87, 12}_0) c in CNF: c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ -p_957 ∨ -b^{87, 12}_2 c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ -p_957 ∨ -b^{87, 12}_1 c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ -p_957 ∨ b^{87, 12}_0 c in DIMACS: 18887 18888 18889 -957 -18890 0 18887 18888 18889 -957 -18891 0 18887 18888 18889 -957 18892 0 c 1+1 --> 2 c (-b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ b^{87, 11}_0 ∧ p_957) -> (-b^{87, 12}_2 ∧ b^{87, 12}_1 ∧ -b^{87, 12}_0) c in CNF: c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ -p_957 ∨ -b^{87, 12}_2 c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ -p_957 ∨ b^{87, 12}_1 c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ -p_957 ∨ -b^{87, 12}_0 c in DIMACS: 18887 18888 -18889 -957 -18890 0 18887 18888 -18889 -957 18891 0 18887 18888 -18889 -957 -18892 0 c 2+1 --> break c (-b^{87, 11}_2 ∧ b^{87, 11}_1 ∧ -b^{87, 11}_0 ∧ p_957) -> break c in CNF: c b^{87, 11}_2 ∨ -b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ -p_957 ∨ break c in DIMACS: 18887 -18888 18889 -957 1162 0 c 2-1 --> 1 c (-b^{87, 11}_2 ∧ b^{87, 11}_1 ∧ -b^{87, 11}_0 ∧ -p_957) -> (-b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ b^{87, 12}_0) c in CNF: c b^{87, 11}_2 ∨ -b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ p_957 ∨ -b^{87, 12}_2 c b^{87, 11}_2 ∨ -b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ p_957 ∨ -b^{87, 12}_1 c b^{87, 11}_2 ∨ -b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ p_957 ∨ b^{87, 12}_0 c in DIMACS: 18887 -18888 18889 957 -18890 0 18887 -18888 18889 957 -18891 0 18887 -18888 18889 957 18892 0 c 1-1 --> 0 c (-b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ b^{87, 11}_0 ∧ -p_957) -> (-b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ -b^{87, 12}_0) c in CNF: c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ p_957 ∨ -b^{87, 12}_2 c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ p_957 ∨ -b^{87, 12}_1 c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ p_957 ∨ -b^{87, 12}_0 c in DIMACS: 18887 18888 -18889 957 -18890 0 18887 18888 -18889 957 -18891 0 18887 18888 -18889 957 -18892 0 c 0-1 --> -1 c (-b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ -b^{87, 11}_0 ∧ -p_957) -> ( b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ b^{87, 12}_0) c in CNF: c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ p_957 ∨ b^{87, 12}_2 c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ p_957 ∨ -b^{87, 12}_1 c b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ p_957 ∨ b^{87, 12}_0 c in DIMACS: 18887 18888 18889 957 18890 0 18887 18888 18889 957 -18891 0 18887 18888 18889 957 18892 0 c -1-1 --> -2 c ( b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ b^{87, 11}_0 ∧ -p_957) -> ( b^{87, 12}_2 ∧ b^{87, 12}_1 ∧ -b^{87, 12}_0) c in CNF: c -b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ p_957 ∨ b^{87, 12}_2 c -b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ p_957 ∨ b^{87, 12}_1 c -b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ p_957 ∨ -b^{87, 12}_0 c in DIMACS: -18887 18888 -18889 957 18890 0 -18887 18888 -18889 957 18891 0 -18887 18888 -18889 957 -18892 0 c -2-1 --> break c ( b^{87, 11}_2 ∧ b^{87, 11}_1 ∧ -b^{87, 11}_0 ∧ -p_957) -> break c in CNF: c -b^{87, 11}_2 ∨ -b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ p_957 ∨ break c in DIMACS: -18887 -18888 18889 957 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 11}_2 ∧ -b^{87, 11}_1 ∧ -b^{87, 11}_0 ∧ true) c in CNF: c -b^{87, 11}_2 ∨ b^{87, 11}_1 ∨ b^{87, 11}_0 ∨ false c in DIMACS: -18887 18888 18889 0 c 3 does not represent an automaton state. c -(-b^{87, 11}_2 ∧ b^{87, 11}_1 ∧ b^{87, 11}_0 ∧ true) c in CNF: c b^{87, 11}_2 ∨ -b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ false c in DIMACS: 18887 -18888 -18889 0 c -3 does not represent an automaton state. c -( b^{87, 11}_2 ∧ b^{87, 11}_1 ∧ b^{87, 11}_0 ∧ true) c in CNF: c -b^{87, 11}_2 ∨ -b^{87, 11}_1 ∨ -b^{87, 11}_0 ∨ false c in DIMACS: -18887 -18888 -18889 0 c i = 12 c -2+1 --> -1 c ( b^{87, 12}_2 ∧ b^{87, 12}_1 ∧ -b^{87, 12}_0 ∧ p_1044) -> ( b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ b^{87, 13}_0) c in CNF: c -b^{87, 12}_2 ∨ -b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ -p_1044 ∨ b^{87, 13}_2 c -b^{87, 12}_2 ∨ -b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ -p_1044 ∨ -b^{87, 13}_1 c -b^{87, 12}_2 ∨ -b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ -p_1044 ∨ b^{87, 13}_0 c in DIMACS: -18890 -18891 18892 -1044 18893 0 -18890 -18891 18892 -1044 -18894 0 -18890 -18891 18892 -1044 18895 0 c -1+1 --> 0 c ( b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ b^{87, 12}_0 ∧ p_1044) -> (-b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ -b^{87, 13}_0) c in CNF: c -b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ -p_1044 ∨ -b^{87, 13}_2 c -b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ -p_1044 ∨ -b^{87, 13}_1 c -b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ -p_1044 ∨ -b^{87, 13}_0 c in DIMACS: -18890 18891 -18892 -1044 -18893 0 -18890 18891 -18892 -1044 -18894 0 -18890 18891 -18892 -1044 -18895 0 c 0+1 --> 1 c (-b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ -b^{87, 12}_0 ∧ p_1044) -> (-b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ b^{87, 13}_0) c in CNF: c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ -p_1044 ∨ -b^{87, 13}_2 c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ -p_1044 ∨ -b^{87, 13}_1 c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ -p_1044 ∨ b^{87, 13}_0 c in DIMACS: 18890 18891 18892 -1044 -18893 0 18890 18891 18892 -1044 -18894 0 18890 18891 18892 -1044 18895 0 c 1+1 --> 2 c (-b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ b^{87, 12}_0 ∧ p_1044) -> (-b^{87, 13}_2 ∧ b^{87, 13}_1 ∧ -b^{87, 13}_0) c in CNF: c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ -p_1044 ∨ -b^{87, 13}_2 c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ -p_1044 ∨ b^{87, 13}_1 c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ -p_1044 ∨ -b^{87, 13}_0 c in DIMACS: 18890 18891 -18892 -1044 -18893 0 18890 18891 -18892 -1044 18894 0 18890 18891 -18892 -1044 -18895 0 c 2+1 --> break c (-b^{87, 12}_2 ∧ b^{87, 12}_1 ∧ -b^{87, 12}_0 ∧ p_1044) -> break c in CNF: c b^{87, 12}_2 ∨ -b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ -p_1044 ∨ break c in DIMACS: 18890 -18891 18892 -1044 1162 0 c 2-1 --> 1 c (-b^{87, 12}_2 ∧ b^{87, 12}_1 ∧ -b^{87, 12}_0 ∧ -p_1044) -> (-b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ b^{87, 13}_0) c in CNF: c b^{87, 12}_2 ∨ -b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ p_1044 ∨ -b^{87, 13}_2 c b^{87, 12}_2 ∨ -b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ p_1044 ∨ -b^{87, 13}_1 c b^{87, 12}_2 ∨ -b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ p_1044 ∨ b^{87, 13}_0 c in DIMACS: 18890 -18891 18892 1044 -18893 0 18890 -18891 18892 1044 -18894 0 18890 -18891 18892 1044 18895 0 c 1-1 --> 0 c (-b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ b^{87, 12}_0 ∧ -p_1044) -> (-b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ -b^{87, 13}_0) c in CNF: c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ p_1044 ∨ -b^{87, 13}_2 c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ p_1044 ∨ -b^{87, 13}_1 c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ p_1044 ∨ -b^{87, 13}_0 c in DIMACS: 18890 18891 -18892 1044 -18893 0 18890 18891 -18892 1044 -18894 0 18890 18891 -18892 1044 -18895 0 c 0-1 --> -1 c (-b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ -b^{87, 12}_0 ∧ -p_1044) -> ( b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ b^{87, 13}_0) c in CNF: c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ p_1044 ∨ b^{87, 13}_2 c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ p_1044 ∨ -b^{87, 13}_1 c b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ p_1044 ∨ b^{87, 13}_0 c in DIMACS: 18890 18891 18892 1044 18893 0 18890 18891 18892 1044 -18894 0 18890 18891 18892 1044 18895 0 c -1-1 --> -2 c ( b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ b^{87, 12}_0 ∧ -p_1044) -> ( b^{87, 13}_2 ∧ b^{87, 13}_1 ∧ -b^{87, 13}_0) c in CNF: c -b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ p_1044 ∨ b^{87, 13}_2 c -b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ p_1044 ∨ b^{87, 13}_1 c -b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ p_1044 ∨ -b^{87, 13}_0 c in DIMACS: -18890 18891 -18892 1044 18893 0 -18890 18891 -18892 1044 18894 0 -18890 18891 -18892 1044 -18895 0 c -2-1 --> break c ( b^{87, 12}_2 ∧ b^{87, 12}_1 ∧ -b^{87, 12}_0 ∧ -p_1044) -> break c in CNF: c -b^{87, 12}_2 ∨ -b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ p_1044 ∨ break c in DIMACS: -18890 -18891 18892 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 12}_2 ∧ -b^{87, 12}_1 ∧ -b^{87, 12}_0 ∧ true) c in CNF: c -b^{87, 12}_2 ∨ b^{87, 12}_1 ∨ b^{87, 12}_0 ∨ false c in DIMACS: -18890 18891 18892 0 c 3 does not represent an automaton state. c -(-b^{87, 12}_2 ∧ b^{87, 12}_1 ∧ b^{87, 12}_0 ∧ true) c in CNF: c b^{87, 12}_2 ∨ -b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ false c in DIMACS: 18890 -18891 -18892 0 c -3 does not represent an automaton state. c -( b^{87, 12}_2 ∧ b^{87, 12}_1 ∧ b^{87, 12}_0 ∧ true) c in CNF: c -b^{87, 12}_2 ∨ -b^{87, 12}_1 ∨ -b^{87, 12}_0 ∨ false c in DIMACS: -18890 -18891 -18892 0 c i = 13 c -2+1 --> -1 c ( b^{87, 13}_2 ∧ b^{87, 13}_1 ∧ -b^{87, 13}_0 ∧ p_1131) -> ( b^{87, 14}_2 ∧ -b^{87, 14}_1 ∧ b^{87, 14}_0) c in CNF: c -b^{87, 13}_2 ∨ -b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ -p_1131 ∨ b^{87, 14}_2 c -b^{87, 13}_2 ∨ -b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ -p_1131 ∨ -b^{87, 14}_1 c -b^{87, 13}_2 ∨ -b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ -p_1131 ∨ b^{87, 14}_0 c in DIMACS: -18893 -18894 18895 -1131 18896 0 -18893 -18894 18895 -1131 -18897 0 -18893 -18894 18895 -1131 18898 0 c -1+1 --> 0 c ( b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ b^{87, 13}_0 ∧ p_1131) -> (-b^{87, 14}_2 ∧ -b^{87, 14}_1 ∧ -b^{87, 14}_0) c in CNF: c -b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ -p_1131 ∨ -b^{87, 14}_2 c -b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ -p_1131 ∨ -b^{87, 14}_1 c -b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ -p_1131 ∨ -b^{87, 14}_0 c in DIMACS: -18893 18894 -18895 -1131 -18896 0 -18893 18894 -18895 -1131 -18897 0 -18893 18894 -18895 -1131 -18898 0 c 0+1 --> 1 c (-b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ -b^{87, 13}_0 ∧ p_1131) -> (-b^{87, 14}_2 ∧ -b^{87, 14}_1 ∧ b^{87, 14}_0) c in CNF: c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ -p_1131 ∨ -b^{87, 14}_2 c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ -p_1131 ∨ -b^{87, 14}_1 c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ -p_1131 ∨ b^{87, 14}_0 c in DIMACS: 18893 18894 18895 -1131 -18896 0 18893 18894 18895 -1131 -18897 0 18893 18894 18895 -1131 18898 0 c 1+1 --> 2 c (-b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ b^{87, 13}_0 ∧ p_1131) -> (-b^{87, 14}_2 ∧ b^{87, 14}_1 ∧ -b^{87, 14}_0) c in CNF: c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ -p_1131 ∨ -b^{87, 14}_2 c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ -p_1131 ∨ b^{87, 14}_1 c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ -p_1131 ∨ -b^{87, 14}_0 c in DIMACS: 18893 18894 -18895 -1131 -18896 0 18893 18894 -18895 -1131 18897 0 18893 18894 -18895 -1131 -18898 0 c 2+1 --> break c (-b^{87, 13}_2 ∧ b^{87, 13}_1 ∧ -b^{87, 13}_0 ∧ p_1131) -> break c in CNF: c b^{87, 13}_2 ∨ -b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ -p_1131 ∨ break c in DIMACS: 18893 -18894 18895 -1131 1162 0 c 2-1 --> 1 c (-b^{87, 13}_2 ∧ b^{87, 13}_1 ∧ -b^{87, 13}_0 ∧ -p_1131) -> (-b^{87, 14}_2 ∧ -b^{87, 14}_1 ∧ b^{87, 14}_0) c in CNF: c b^{87, 13}_2 ∨ -b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ p_1131 ∨ -b^{87, 14}_2 c b^{87, 13}_2 ∨ -b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ p_1131 ∨ -b^{87, 14}_1 c b^{87, 13}_2 ∨ -b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ p_1131 ∨ b^{87, 14}_0 c in DIMACS: 18893 -18894 18895 1131 -18896 0 18893 -18894 18895 1131 -18897 0 18893 -18894 18895 1131 18898 0 c 1-1 --> 0 c (-b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ b^{87, 13}_0 ∧ -p_1131) -> (-b^{87, 14}_2 ∧ -b^{87, 14}_1 ∧ -b^{87, 14}_0) c in CNF: c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ p_1131 ∨ -b^{87, 14}_2 c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ p_1131 ∨ -b^{87, 14}_1 c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ p_1131 ∨ -b^{87, 14}_0 c in DIMACS: 18893 18894 -18895 1131 -18896 0 18893 18894 -18895 1131 -18897 0 18893 18894 -18895 1131 -18898 0 c 0-1 --> -1 c (-b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ -b^{87, 13}_0 ∧ -p_1131) -> ( b^{87, 14}_2 ∧ -b^{87, 14}_1 ∧ b^{87, 14}_0) c in CNF: c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ p_1131 ∨ b^{87, 14}_2 c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ p_1131 ∨ -b^{87, 14}_1 c b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ p_1131 ∨ b^{87, 14}_0 c in DIMACS: 18893 18894 18895 1131 18896 0 18893 18894 18895 1131 -18897 0 18893 18894 18895 1131 18898 0 c -1-1 --> -2 c ( b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ b^{87, 13}_0 ∧ -p_1131) -> ( b^{87, 14}_2 ∧ b^{87, 14}_1 ∧ -b^{87, 14}_0) c in CNF: c -b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ p_1131 ∨ b^{87, 14}_2 c -b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ p_1131 ∨ b^{87, 14}_1 c -b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ p_1131 ∨ -b^{87, 14}_0 c in DIMACS: -18893 18894 -18895 1131 18896 0 -18893 18894 -18895 1131 18897 0 -18893 18894 -18895 1131 -18898 0 c -2-1 --> break c ( b^{87, 13}_2 ∧ b^{87, 13}_1 ∧ -b^{87, 13}_0 ∧ -p_1131) -> break c in CNF: c -b^{87, 13}_2 ∨ -b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ p_1131 ∨ break c in DIMACS: -18893 -18894 18895 1131 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{87, 13}_2 ∧ -b^{87, 13}_1 ∧ -b^{87, 13}_0 ∧ true) c in CNF: c -b^{87, 13}_2 ∨ b^{87, 13}_1 ∨ b^{87, 13}_0 ∨ false c in DIMACS: -18893 18894 18895 0 c 3 does not represent an automaton state. c -(-b^{87, 13}_2 ∧ b^{87, 13}_1 ∧ b^{87, 13}_0 ∧ true) c in CNF: c b^{87, 13}_2 ∨ -b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ false c in DIMACS: 18893 -18894 -18895 0 c -3 does not represent an automaton state. c -( b^{87, 13}_2 ∧ b^{87, 13}_1 ∧ b^{87, 13}_0 ∧ true) c in CNF: c -b^{87, 13}_2 ∨ -b^{87, 13}_1 ∨ -b^{87, 13}_0 ∨ false c in DIMACS: -18893 -18894 -18895 0 c INIT for k = 88 c -b^{88, 1}_2 c -b^{88, 1}_1 c -b^{88, 1}_0 c in DIMACS: -18899 0 -18900 0 -18901 0 c Transitions for k = 88 c i = 1 c -2+1 --> -1 c ( b^{88, 1}_2 ∧ b^{88, 1}_1 ∧ -b^{88, 1}_0 ∧ p_88) -> ( b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ b^{88, 2}_0) c in CNF: c -b^{88, 1}_2 ∨ -b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ -p_88 ∨ b^{88, 2}_2 c -b^{88, 1}_2 ∨ -b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ -p_88 ∨ -b^{88, 2}_1 c -b^{88, 1}_2 ∨ -b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ -p_88 ∨ b^{88, 2}_0 c in DIMACS: -18899 -18900 18901 -88 18902 0 -18899 -18900 18901 -88 -18903 0 -18899 -18900 18901 -88 18904 0 c -1+1 --> 0 c ( b^{88, 1}_2 ∧ -b^{88, 1}_1 ∧ b^{88, 1}_0 ∧ p_88) -> (-b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ -b^{88, 2}_0) c in CNF: c -b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ -p_88 ∨ -b^{88, 2}_2 c -b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ -p_88 ∨ -b^{88, 2}_1 c -b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ -p_88 ∨ -b^{88, 2}_0 c in DIMACS: -18899 18900 -18901 -88 -18902 0 -18899 18900 -18901 -88 -18903 0 -18899 18900 -18901 -88 -18904 0 c 0+1 --> 1 c (-b^{88, 1}_2 ∧ -b^{88, 1}_1 ∧ -b^{88, 1}_0 ∧ p_88) -> (-b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ b^{88, 2}_0) c in CNF: c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ -p_88 ∨ -b^{88, 2}_2 c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ -p_88 ∨ -b^{88, 2}_1 c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ -p_88 ∨ b^{88, 2}_0 c in DIMACS: 18899 18900 18901 -88 -18902 0 18899 18900 18901 -88 -18903 0 18899 18900 18901 -88 18904 0 c 1+1 --> 2 c (-b^{88, 1}_2 ∧ -b^{88, 1}_1 ∧ b^{88, 1}_0 ∧ p_88) -> (-b^{88, 2}_2 ∧ b^{88, 2}_1 ∧ -b^{88, 2}_0) c in CNF: c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ -p_88 ∨ -b^{88, 2}_2 c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ -p_88 ∨ b^{88, 2}_1 c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ -p_88 ∨ -b^{88, 2}_0 c in DIMACS: 18899 18900 -18901 -88 -18902 0 18899 18900 -18901 -88 18903 0 18899 18900 -18901 -88 -18904 0 c 2+1 --> break c (-b^{88, 1}_2 ∧ b^{88, 1}_1 ∧ -b^{88, 1}_0 ∧ p_88) -> break c in CNF: c b^{88, 1}_2 ∨ -b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ -p_88 ∨ break c in DIMACS: 18899 -18900 18901 -88 1162 0 c 2-1 --> 1 c (-b^{88, 1}_2 ∧ b^{88, 1}_1 ∧ -b^{88, 1}_0 ∧ -p_88) -> (-b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ b^{88, 2}_0) c in CNF: c b^{88, 1}_2 ∨ -b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ p_88 ∨ -b^{88, 2}_2 c b^{88, 1}_2 ∨ -b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ p_88 ∨ -b^{88, 2}_1 c b^{88, 1}_2 ∨ -b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ p_88 ∨ b^{88, 2}_0 c in DIMACS: 18899 -18900 18901 88 -18902 0 18899 -18900 18901 88 -18903 0 18899 -18900 18901 88 18904 0 c 1-1 --> 0 c (-b^{88, 1}_2 ∧ -b^{88, 1}_1 ∧ b^{88, 1}_0 ∧ -p_88) -> (-b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ -b^{88, 2}_0) c in CNF: c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ p_88 ∨ -b^{88, 2}_2 c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ p_88 ∨ -b^{88, 2}_1 c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ p_88 ∨ -b^{88, 2}_0 c in DIMACS: 18899 18900 -18901 88 -18902 0 18899 18900 -18901 88 -18903 0 18899 18900 -18901 88 -18904 0 c 0-1 --> -1 c (-b^{88, 1}_2 ∧ -b^{88, 1}_1 ∧ -b^{88, 1}_0 ∧ -p_88) -> ( b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ b^{88, 2}_0) c in CNF: c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ p_88 ∨ b^{88, 2}_2 c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ p_88 ∨ -b^{88, 2}_1 c b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ p_88 ∨ b^{88, 2}_0 c in DIMACS: 18899 18900 18901 88 18902 0 18899 18900 18901 88 -18903 0 18899 18900 18901 88 18904 0 c -1-1 --> -2 c ( b^{88, 1}_2 ∧ -b^{88, 1}_1 ∧ b^{88, 1}_0 ∧ -p_88) -> ( b^{88, 2}_2 ∧ b^{88, 2}_1 ∧ -b^{88, 2}_0) c in CNF: c -b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ p_88 ∨ b^{88, 2}_2 c -b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ p_88 ∨ b^{88, 2}_1 c -b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ p_88 ∨ -b^{88, 2}_0 c in DIMACS: -18899 18900 -18901 88 18902 0 -18899 18900 -18901 88 18903 0 -18899 18900 -18901 88 -18904 0 c -2-1 --> break c ( b^{88, 1}_2 ∧ b^{88, 1}_1 ∧ -b^{88, 1}_0 ∧ -p_88) -> break c in CNF: c -b^{88, 1}_2 ∨ -b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ p_88 ∨ break c in DIMACS: -18899 -18900 18901 88 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 1}_2 ∧ -b^{88, 1}_1 ∧ -b^{88, 1}_0 ∧ true) c in CNF: c -b^{88, 1}_2 ∨ b^{88, 1}_1 ∨ b^{88, 1}_0 ∨ false c in DIMACS: -18899 18900 18901 0 c 3 does not represent an automaton state. c -(-b^{88, 1}_2 ∧ b^{88, 1}_1 ∧ b^{88, 1}_0 ∧ true) c in CNF: c b^{88, 1}_2 ∨ -b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ false c in DIMACS: 18899 -18900 -18901 0 c -3 does not represent an automaton state. c -( b^{88, 1}_2 ∧ b^{88, 1}_1 ∧ b^{88, 1}_0 ∧ true) c in CNF: c -b^{88, 1}_2 ∨ -b^{88, 1}_1 ∨ -b^{88, 1}_0 ∨ false c in DIMACS: -18899 -18900 -18901 0 c i = 2 c -2+1 --> -1 c ( b^{88, 2}_2 ∧ b^{88, 2}_1 ∧ -b^{88, 2}_0 ∧ p_176) -> ( b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ b^{88, 3}_0) c in CNF: c -b^{88, 2}_2 ∨ -b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ -p_176 ∨ b^{88, 3}_2 c -b^{88, 2}_2 ∨ -b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ -p_176 ∨ -b^{88, 3}_1 c -b^{88, 2}_2 ∨ -b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ -p_176 ∨ b^{88, 3}_0 c in DIMACS: -18902 -18903 18904 -176 18905 0 -18902 -18903 18904 -176 -18906 0 -18902 -18903 18904 -176 18907 0 c -1+1 --> 0 c ( b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ b^{88, 2}_0 ∧ p_176) -> (-b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ -b^{88, 3}_0) c in CNF: c -b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ -p_176 ∨ -b^{88, 3}_2 c -b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ -p_176 ∨ -b^{88, 3}_1 c -b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ -p_176 ∨ -b^{88, 3}_0 c in DIMACS: -18902 18903 -18904 -176 -18905 0 -18902 18903 -18904 -176 -18906 0 -18902 18903 -18904 -176 -18907 0 c 0+1 --> 1 c (-b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ -b^{88, 2}_0 ∧ p_176) -> (-b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ b^{88, 3}_0) c in CNF: c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ -p_176 ∨ -b^{88, 3}_2 c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ -p_176 ∨ -b^{88, 3}_1 c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ -p_176 ∨ b^{88, 3}_0 c in DIMACS: 18902 18903 18904 -176 -18905 0 18902 18903 18904 -176 -18906 0 18902 18903 18904 -176 18907 0 c 1+1 --> 2 c (-b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ b^{88, 2}_0 ∧ p_176) -> (-b^{88, 3}_2 ∧ b^{88, 3}_1 ∧ -b^{88, 3}_0) c in CNF: c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ -p_176 ∨ -b^{88, 3}_2 c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ -p_176 ∨ b^{88, 3}_1 c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ -p_176 ∨ -b^{88, 3}_0 c in DIMACS: 18902 18903 -18904 -176 -18905 0 18902 18903 -18904 -176 18906 0 18902 18903 -18904 -176 -18907 0 c 2+1 --> break c (-b^{88, 2}_2 ∧ b^{88, 2}_1 ∧ -b^{88, 2}_0 ∧ p_176) -> break c in CNF: c b^{88, 2}_2 ∨ -b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ -p_176 ∨ break c in DIMACS: 18902 -18903 18904 -176 1162 0 c 2-1 --> 1 c (-b^{88, 2}_2 ∧ b^{88, 2}_1 ∧ -b^{88, 2}_0 ∧ -p_176) -> (-b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ b^{88, 3}_0) c in CNF: c b^{88, 2}_2 ∨ -b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ p_176 ∨ -b^{88, 3}_2 c b^{88, 2}_2 ∨ -b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ p_176 ∨ -b^{88, 3}_1 c b^{88, 2}_2 ∨ -b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ p_176 ∨ b^{88, 3}_0 c in DIMACS: 18902 -18903 18904 176 -18905 0 18902 -18903 18904 176 -18906 0 18902 -18903 18904 176 18907 0 c 1-1 --> 0 c (-b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ b^{88, 2}_0 ∧ -p_176) -> (-b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ -b^{88, 3}_0) c in CNF: c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ p_176 ∨ -b^{88, 3}_2 c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ p_176 ∨ -b^{88, 3}_1 c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ p_176 ∨ -b^{88, 3}_0 c in DIMACS: 18902 18903 -18904 176 -18905 0 18902 18903 -18904 176 -18906 0 18902 18903 -18904 176 -18907 0 c 0-1 --> -1 c (-b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ -b^{88, 2}_0 ∧ -p_176) -> ( b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ b^{88, 3}_0) c in CNF: c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ p_176 ∨ b^{88, 3}_2 c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ p_176 ∨ -b^{88, 3}_1 c b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ p_176 ∨ b^{88, 3}_0 c in DIMACS: 18902 18903 18904 176 18905 0 18902 18903 18904 176 -18906 0 18902 18903 18904 176 18907 0 c -1-1 --> -2 c ( b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ b^{88, 2}_0 ∧ -p_176) -> ( b^{88, 3}_2 ∧ b^{88, 3}_1 ∧ -b^{88, 3}_0) c in CNF: c -b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ p_176 ∨ b^{88, 3}_2 c -b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ p_176 ∨ b^{88, 3}_1 c -b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ p_176 ∨ -b^{88, 3}_0 c in DIMACS: -18902 18903 -18904 176 18905 0 -18902 18903 -18904 176 18906 0 -18902 18903 -18904 176 -18907 0 c -2-1 --> break c ( b^{88, 2}_2 ∧ b^{88, 2}_1 ∧ -b^{88, 2}_0 ∧ -p_176) -> break c in CNF: c -b^{88, 2}_2 ∨ -b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ p_176 ∨ break c in DIMACS: -18902 -18903 18904 176 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 2}_2 ∧ -b^{88, 2}_1 ∧ -b^{88, 2}_0 ∧ true) c in CNF: c -b^{88, 2}_2 ∨ b^{88, 2}_1 ∨ b^{88, 2}_0 ∨ false c in DIMACS: -18902 18903 18904 0 c 3 does not represent an automaton state. c -(-b^{88, 2}_2 ∧ b^{88, 2}_1 ∧ b^{88, 2}_0 ∧ true) c in CNF: c b^{88, 2}_2 ∨ -b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ false c in DIMACS: 18902 -18903 -18904 0 c -3 does not represent an automaton state. c -( b^{88, 2}_2 ∧ b^{88, 2}_1 ∧ b^{88, 2}_0 ∧ true) c in CNF: c -b^{88, 2}_2 ∨ -b^{88, 2}_1 ∨ -b^{88, 2}_0 ∨ false c in DIMACS: -18902 -18903 -18904 0 c i = 3 c -2+1 --> -1 c ( b^{88, 3}_2 ∧ b^{88, 3}_1 ∧ -b^{88, 3}_0 ∧ p_264) -> ( b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ b^{88, 4}_0) c in CNF: c -b^{88, 3}_2 ∨ -b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ -p_264 ∨ b^{88, 4}_2 c -b^{88, 3}_2 ∨ -b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ -p_264 ∨ -b^{88, 4}_1 c -b^{88, 3}_2 ∨ -b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ -p_264 ∨ b^{88, 4}_0 c in DIMACS: -18905 -18906 18907 -264 18908 0 -18905 -18906 18907 -264 -18909 0 -18905 -18906 18907 -264 18910 0 c -1+1 --> 0 c ( b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ b^{88, 3}_0 ∧ p_264) -> (-b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ -b^{88, 4}_0) c in CNF: c -b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ -p_264 ∨ -b^{88, 4}_2 c -b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ -p_264 ∨ -b^{88, 4}_1 c -b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ -p_264 ∨ -b^{88, 4}_0 c in DIMACS: -18905 18906 -18907 -264 -18908 0 -18905 18906 -18907 -264 -18909 0 -18905 18906 -18907 -264 -18910 0 c 0+1 --> 1 c (-b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ -b^{88, 3}_0 ∧ p_264) -> (-b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ b^{88, 4}_0) c in CNF: c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ -p_264 ∨ -b^{88, 4}_2 c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ -p_264 ∨ -b^{88, 4}_1 c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ -p_264 ∨ b^{88, 4}_0 c in DIMACS: 18905 18906 18907 -264 -18908 0 18905 18906 18907 -264 -18909 0 18905 18906 18907 -264 18910 0 c 1+1 --> 2 c (-b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ b^{88, 3}_0 ∧ p_264) -> (-b^{88, 4}_2 ∧ b^{88, 4}_1 ∧ -b^{88, 4}_0) c in CNF: c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ -p_264 ∨ -b^{88, 4}_2 c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ -p_264 ∨ b^{88, 4}_1 c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ -p_264 ∨ -b^{88, 4}_0 c in DIMACS: 18905 18906 -18907 -264 -18908 0 18905 18906 -18907 -264 18909 0 18905 18906 -18907 -264 -18910 0 c 2+1 --> break c (-b^{88, 3}_2 ∧ b^{88, 3}_1 ∧ -b^{88, 3}_0 ∧ p_264) -> break c in CNF: c b^{88, 3}_2 ∨ -b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ -p_264 ∨ break c in DIMACS: 18905 -18906 18907 -264 1162 0 c 2-1 --> 1 c (-b^{88, 3}_2 ∧ b^{88, 3}_1 ∧ -b^{88, 3}_0 ∧ -p_264) -> (-b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ b^{88, 4}_0) c in CNF: c b^{88, 3}_2 ∨ -b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ p_264 ∨ -b^{88, 4}_2 c b^{88, 3}_2 ∨ -b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ p_264 ∨ -b^{88, 4}_1 c b^{88, 3}_2 ∨ -b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ p_264 ∨ b^{88, 4}_0 c in DIMACS: 18905 -18906 18907 264 -18908 0 18905 -18906 18907 264 -18909 0 18905 -18906 18907 264 18910 0 c 1-1 --> 0 c (-b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ b^{88, 3}_0 ∧ -p_264) -> (-b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ -b^{88, 4}_0) c in CNF: c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ p_264 ∨ -b^{88, 4}_2 c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ p_264 ∨ -b^{88, 4}_1 c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ p_264 ∨ -b^{88, 4}_0 c in DIMACS: 18905 18906 -18907 264 -18908 0 18905 18906 -18907 264 -18909 0 18905 18906 -18907 264 -18910 0 c 0-1 --> -1 c (-b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ -b^{88, 3}_0 ∧ -p_264) -> ( b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ b^{88, 4}_0) c in CNF: c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ p_264 ∨ b^{88, 4}_2 c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ p_264 ∨ -b^{88, 4}_1 c b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ p_264 ∨ b^{88, 4}_0 c in DIMACS: 18905 18906 18907 264 18908 0 18905 18906 18907 264 -18909 0 18905 18906 18907 264 18910 0 c -1-1 --> -2 c ( b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ b^{88, 3}_0 ∧ -p_264) -> ( b^{88, 4}_2 ∧ b^{88, 4}_1 ∧ -b^{88, 4}_0) c in CNF: c -b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ p_264 ∨ b^{88, 4}_2 c -b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ p_264 ∨ b^{88, 4}_1 c -b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ p_264 ∨ -b^{88, 4}_0 c in DIMACS: -18905 18906 -18907 264 18908 0 -18905 18906 -18907 264 18909 0 -18905 18906 -18907 264 -18910 0 c -2-1 --> break c ( b^{88, 3}_2 ∧ b^{88, 3}_1 ∧ -b^{88, 3}_0 ∧ -p_264) -> break c in CNF: c -b^{88, 3}_2 ∨ -b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ p_264 ∨ break c in DIMACS: -18905 -18906 18907 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 3}_2 ∧ -b^{88, 3}_1 ∧ -b^{88, 3}_0 ∧ true) c in CNF: c -b^{88, 3}_2 ∨ b^{88, 3}_1 ∨ b^{88, 3}_0 ∨ false c in DIMACS: -18905 18906 18907 0 c 3 does not represent an automaton state. c -(-b^{88, 3}_2 ∧ b^{88, 3}_1 ∧ b^{88, 3}_0 ∧ true) c in CNF: c b^{88, 3}_2 ∨ -b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ false c in DIMACS: 18905 -18906 -18907 0 c -3 does not represent an automaton state. c -( b^{88, 3}_2 ∧ b^{88, 3}_1 ∧ b^{88, 3}_0 ∧ true) c in CNF: c -b^{88, 3}_2 ∨ -b^{88, 3}_1 ∨ -b^{88, 3}_0 ∨ false c in DIMACS: -18905 -18906 -18907 0 c i = 4 c -2+1 --> -1 c ( b^{88, 4}_2 ∧ b^{88, 4}_1 ∧ -b^{88, 4}_0 ∧ p_352) -> ( b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ b^{88, 5}_0) c in CNF: c -b^{88, 4}_2 ∨ -b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ -p_352 ∨ b^{88, 5}_2 c -b^{88, 4}_2 ∨ -b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ -p_352 ∨ -b^{88, 5}_1 c -b^{88, 4}_2 ∨ -b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ -p_352 ∨ b^{88, 5}_0 c in DIMACS: -18908 -18909 18910 -352 18911 0 -18908 -18909 18910 -352 -18912 0 -18908 -18909 18910 -352 18913 0 c -1+1 --> 0 c ( b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ b^{88, 4}_0 ∧ p_352) -> (-b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ -b^{88, 5}_0) c in CNF: c -b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ -p_352 ∨ -b^{88, 5}_2 c -b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ -p_352 ∨ -b^{88, 5}_1 c -b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ -p_352 ∨ -b^{88, 5}_0 c in DIMACS: -18908 18909 -18910 -352 -18911 0 -18908 18909 -18910 -352 -18912 0 -18908 18909 -18910 -352 -18913 0 c 0+1 --> 1 c (-b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ -b^{88, 4}_0 ∧ p_352) -> (-b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ b^{88, 5}_0) c in CNF: c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ -p_352 ∨ -b^{88, 5}_2 c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ -p_352 ∨ -b^{88, 5}_1 c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ -p_352 ∨ b^{88, 5}_0 c in DIMACS: 18908 18909 18910 -352 -18911 0 18908 18909 18910 -352 -18912 0 18908 18909 18910 -352 18913 0 c 1+1 --> 2 c (-b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ b^{88, 4}_0 ∧ p_352) -> (-b^{88, 5}_2 ∧ b^{88, 5}_1 ∧ -b^{88, 5}_0) c in CNF: c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ -p_352 ∨ -b^{88, 5}_2 c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ -p_352 ∨ b^{88, 5}_1 c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ -p_352 ∨ -b^{88, 5}_0 c in DIMACS: 18908 18909 -18910 -352 -18911 0 18908 18909 -18910 -352 18912 0 18908 18909 -18910 -352 -18913 0 c 2+1 --> break c (-b^{88, 4}_2 ∧ b^{88, 4}_1 ∧ -b^{88, 4}_0 ∧ p_352) -> break c in CNF: c b^{88, 4}_2 ∨ -b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ -p_352 ∨ break c in DIMACS: 18908 -18909 18910 -352 1162 0 c 2-1 --> 1 c (-b^{88, 4}_2 ∧ b^{88, 4}_1 ∧ -b^{88, 4}_0 ∧ -p_352) -> (-b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ b^{88, 5}_0) c in CNF: c b^{88, 4}_2 ∨ -b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ p_352 ∨ -b^{88, 5}_2 c b^{88, 4}_2 ∨ -b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ p_352 ∨ -b^{88, 5}_1 c b^{88, 4}_2 ∨ -b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ p_352 ∨ b^{88, 5}_0 c in DIMACS: 18908 -18909 18910 352 -18911 0 18908 -18909 18910 352 -18912 0 18908 -18909 18910 352 18913 0 c 1-1 --> 0 c (-b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ b^{88, 4}_0 ∧ -p_352) -> (-b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ -b^{88, 5}_0) c in CNF: c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ p_352 ∨ -b^{88, 5}_2 c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ p_352 ∨ -b^{88, 5}_1 c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ p_352 ∨ -b^{88, 5}_0 c in DIMACS: 18908 18909 -18910 352 -18911 0 18908 18909 -18910 352 -18912 0 18908 18909 -18910 352 -18913 0 c 0-1 --> -1 c (-b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ -b^{88, 4}_0 ∧ -p_352) -> ( b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ b^{88, 5}_0) c in CNF: c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ p_352 ∨ b^{88, 5}_2 c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ p_352 ∨ -b^{88, 5}_1 c b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ p_352 ∨ b^{88, 5}_0 c in DIMACS: 18908 18909 18910 352 18911 0 18908 18909 18910 352 -18912 0 18908 18909 18910 352 18913 0 c -1-1 --> -2 c ( b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ b^{88, 4}_0 ∧ -p_352) -> ( b^{88, 5}_2 ∧ b^{88, 5}_1 ∧ -b^{88, 5}_0) c in CNF: c -b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ p_352 ∨ b^{88, 5}_2 c -b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ p_352 ∨ b^{88, 5}_1 c -b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ p_352 ∨ -b^{88, 5}_0 c in DIMACS: -18908 18909 -18910 352 18911 0 -18908 18909 -18910 352 18912 0 -18908 18909 -18910 352 -18913 0 c -2-1 --> break c ( b^{88, 4}_2 ∧ b^{88, 4}_1 ∧ -b^{88, 4}_0 ∧ -p_352) -> break c in CNF: c -b^{88, 4}_2 ∨ -b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ p_352 ∨ break c in DIMACS: -18908 -18909 18910 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 4}_2 ∧ -b^{88, 4}_1 ∧ -b^{88, 4}_0 ∧ true) c in CNF: c -b^{88, 4}_2 ∨ b^{88, 4}_1 ∨ b^{88, 4}_0 ∨ false c in DIMACS: -18908 18909 18910 0 c 3 does not represent an automaton state. c -(-b^{88, 4}_2 ∧ b^{88, 4}_1 ∧ b^{88, 4}_0 ∧ true) c in CNF: c b^{88, 4}_2 ∨ -b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ false c in DIMACS: 18908 -18909 -18910 0 c -3 does not represent an automaton state. c -( b^{88, 4}_2 ∧ b^{88, 4}_1 ∧ b^{88, 4}_0 ∧ true) c in CNF: c -b^{88, 4}_2 ∨ -b^{88, 4}_1 ∨ -b^{88, 4}_0 ∨ false c in DIMACS: -18908 -18909 -18910 0 c i = 5 c -2+1 --> -1 c ( b^{88, 5}_2 ∧ b^{88, 5}_1 ∧ -b^{88, 5}_0 ∧ p_440) -> ( b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ b^{88, 6}_0) c in CNF: c -b^{88, 5}_2 ∨ -b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ -p_440 ∨ b^{88, 6}_2 c -b^{88, 5}_2 ∨ -b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ -p_440 ∨ -b^{88, 6}_1 c -b^{88, 5}_2 ∨ -b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ -p_440 ∨ b^{88, 6}_0 c in DIMACS: -18911 -18912 18913 -440 18914 0 -18911 -18912 18913 -440 -18915 0 -18911 -18912 18913 -440 18916 0 c -1+1 --> 0 c ( b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ b^{88, 5}_0 ∧ p_440) -> (-b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ -b^{88, 6}_0) c in CNF: c -b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ -p_440 ∨ -b^{88, 6}_2 c -b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ -p_440 ∨ -b^{88, 6}_1 c -b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ -p_440 ∨ -b^{88, 6}_0 c in DIMACS: -18911 18912 -18913 -440 -18914 0 -18911 18912 -18913 -440 -18915 0 -18911 18912 -18913 -440 -18916 0 c 0+1 --> 1 c (-b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ -b^{88, 5}_0 ∧ p_440) -> (-b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ b^{88, 6}_0) c in CNF: c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ -p_440 ∨ -b^{88, 6}_2 c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ -p_440 ∨ -b^{88, 6}_1 c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ -p_440 ∨ b^{88, 6}_0 c in DIMACS: 18911 18912 18913 -440 -18914 0 18911 18912 18913 -440 -18915 0 18911 18912 18913 -440 18916 0 c 1+1 --> 2 c (-b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ b^{88, 5}_0 ∧ p_440) -> (-b^{88, 6}_2 ∧ b^{88, 6}_1 ∧ -b^{88, 6}_0) c in CNF: c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ -p_440 ∨ -b^{88, 6}_2 c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ -p_440 ∨ b^{88, 6}_1 c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ -p_440 ∨ -b^{88, 6}_0 c in DIMACS: 18911 18912 -18913 -440 -18914 0 18911 18912 -18913 -440 18915 0 18911 18912 -18913 -440 -18916 0 c 2+1 --> break c (-b^{88, 5}_2 ∧ b^{88, 5}_1 ∧ -b^{88, 5}_0 ∧ p_440) -> break c in CNF: c b^{88, 5}_2 ∨ -b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ -p_440 ∨ break c in DIMACS: 18911 -18912 18913 -440 1162 0 c 2-1 --> 1 c (-b^{88, 5}_2 ∧ b^{88, 5}_1 ∧ -b^{88, 5}_0 ∧ -p_440) -> (-b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ b^{88, 6}_0) c in CNF: c b^{88, 5}_2 ∨ -b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ p_440 ∨ -b^{88, 6}_2 c b^{88, 5}_2 ∨ -b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ p_440 ∨ -b^{88, 6}_1 c b^{88, 5}_2 ∨ -b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ p_440 ∨ b^{88, 6}_0 c in DIMACS: 18911 -18912 18913 440 -18914 0 18911 -18912 18913 440 -18915 0 18911 -18912 18913 440 18916 0 c 1-1 --> 0 c (-b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ b^{88, 5}_0 ∧ -p_440) -> (-b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ -b^{88, 6}_0) c in CNF: c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ p_440 ∨ -b^{88, 6}_2 c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ p_440 ∨ -b^{88, 6}_1 c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ p_440 ∨ -b^{88, 6}_0 c in DIMACS: 18911 18912 -18913 440 -18914 0 18911 18912 -18913 440 -18915 0 18911 18912 -18913 440 -18916 0 c 0-1 --> -1 c (-b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ -b^{88, 5}_0 ∧ -p_440) -> ( b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ b^{88, 6}_0) c in CNF: c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ p_440 ∨ b^{88, 6}_2 c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ p_440 ∨ -b^{88, 6}_1 c b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ p_440 ∨ b^{88, 6}_0 c in DIMACS: 18911 18912 18913 440 18914 0 18911 18912 18913 440 -18915 0 18911 18912 18913 440 18916 0 c -1-1 --> -2 c ( b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ b^{88, 5}_0 ∧ -p_440) -> ( b^{88, 6}_2 ∧ b^{88, 6}_1 ∧ -b^{88, 6}_0) c in CNF: c -b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ p_440 ∨ b^{88, 6}_2 c -b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ p_440 ∨ b^{88, 6}_1 c -b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ p_440 ∨ -b^{88, 6}_0 c in DIMACS: -18911 18912 -18913 440 18914 0 -18911 18912 -18913 440 18915 0 -18911 18912 -18913 440 -18916 0 c -2-1 --> break c ( b^{88, 5}_2 ∧ b^{88, 5}_1 ∧ -b^{88, 5}_0 ∧ -p_440) -> break c in CNF: c -b^{88, 5}_2 ∨ -b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ p_440 ∨ break c in DIMACS: -18911 -18912 18913 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 5}_2 ∧ -b^{88, 5}_1 ∧ -b^{88, 5}_0 ∧ true) c in CNF: c -b^{88, 5}_2 ∨ b^{88, 5}_1 ∨ b^{88, 5}_0 ∨ false c in DIMACS: -18911 18912 18913 0 c 3 does not represent an automaton state. c -(-b^{88, 5}_2 ∧ b^{88, 5}_1 ∧ b^{88, 5}_0 ∧ true) c in CNF: c b^{88, 5}_2 ∨ -b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ false c in DIMACS: 18911 -18912 -18913 0 c -3 does not represent an automaton state. c -( b^{88, 5}_2 ∧ b^{88, 5}_1 ∧ b^{88, 5}_0 ∧ true) c in CNF: c -b^{88, 5}_2 ∨ -b^{88, 5}_1 ∨ -b^{88, 5}_0 ∨ false c in DIMACS: -18911 -18912 -18913 0 c i = 6 c -2+1 --> -1 c ( b^{88, 6}_2 ∧ b^{88, 6}_1 ∧ -b^{88, 6}_0 ∧ p_528) -> ( b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ b^{88, 7}_0) c in CNF: c -b^{88, 6}_2 ∨ -b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ -p_528 ∨ b^{88, 7}_2 c -b^{88, 6}_2 ∨ -b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ -p_528 ∨ -b^{88, 7}_1 c -b^{88, 6}_2 ∨ -b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ -p_528 ∨ b^{88, 7}_0 c in DIMACS: -18914 -18915 18916 -528 18917 0 -18914 -18915 18916 -528 -18918 0 -18914 -18915 18916 -528 18919 0 c -1+1 --> 0 c ( b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ b^{88, 6}_0 ∧ p_528) -> (-b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ -b^{88, 7}_0) c in CNF: c -b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ -p_528 ∨ -b^{88, 7}_2 c -b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ -p_528 ∨ -b^{88, 7}_1 c -b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ -p_528 ∨ -b^{88, 7}_0 c in DIMACS: -18914 18915 -18916 -528 -18917 0 -18914 18915 -18916 -528 -18918 0 -18914 18915 -18916 -528 -18919 0 c 0+1 --> 1 c (-b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ -b^{88, 6}_0 ∧ p_528) -> (-b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ b^{88, 7}_0) c in CNF: c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ -p_528 ∨ -b^{88, 7}_2 c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ -p_528 ∨ -b^{88, 7}_1 c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ -p_528 ∨ b^{88, 7}_0 c in DIMACS: 18914 18915 18916 -528 -18917 0 18914 18915 18916 -528 -18918 0 18914 18915 18916 -528 18919 0 c 1+1 --> 2 c (-b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ b^{88, 6}_0 ∧ p_528) -> (-b^{88, 7}_2 ∧ b^{88, 7}_1 ∧ -b^{88, 7}_0) c in CNF: c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ -p_528 ∨ -b^{88, 7}_2 c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ -p_528 ∨ b^{88, 7}_1 c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ -p_528 ∨ -b^{88, 7}_0 c in DIMACS: 18914 18915 -18916 -528 -18917 0 18914 18915 -18916 -528 18918 0 18914 18915 -18916 -528 -18919 0 c 2+1 --> break c (-b^{88, 6}_2 ∧ b^{88, 6}_1 ∧ -b^{88, 6}_0 ∧ p_528) -> break c in CNF: c b^{88, 6}_2 ∨ -b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ -p_528 ∨ break c in DIMACS: 18914 -18915 18916 -528 1162 0 c 2-1 --> 1 c (-b^{88, 6}_2 ∧ b^{88, 6}_1 ∧ -b^{88, 6}_0 ∧ -p_528) -> (-b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ b^{88, 7}_0) c in CNF: c b^{88, 6}_2 ∨ -b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ p_528 ∨ -b^{88, 7}_2 c b^{88, 6}_2 ∨ -b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ p_528 ∨ -b^{88, 7}_1 c b^{88, 6}_2 ∨ -b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ p_528 ∨ b^{88, 7}_0 c in DIMACS: 18914 -18915 18916 528 -18917 0 18914 -18915 18916 528 -18918 0 18914 -18915 18916 528 18919 0 c 1-1 --> 0 c (-b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ b^{88, 6}_0 ∧ -p_528) -> (-b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ -b^{88, 7}_0) c in CNF: c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ p_528 ∨ -b^{88, 7}_2 c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ p_528 ∨ -b^{88, 7}_1 c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ p_528 ∨ -b^{88, 7}_0 c in DIMACS: 18914 18915 -18916 528 -18917 0 18914 18915 -18916 528 -18918 0 18914 18915 -18916 528 -18919 0 c 0-1 --> -1 c (-b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ -b^{88, 6}_0 ∧ -p_528) -> ( b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ b^{88, 7}_0) c in CNF: c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ p_528 ∨ b^{88, 7}_2 c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ p_528 ∨ -b^{88, 7}_1 c b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ p_528 ∨ b^{88, 7}_0 c in DIMACS: 18914 18915 18916 528 18917 0 18914 18915 18916 528 -18918 0 18914 18915 18916 528 18919 0 c -1-1 --> -2 c ( b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ b^{88, 6}_0 ∧ -p_528) -> ( b^{88, 7}_2 ∧ b^{88, 7}_1 ∧ -b^{88, 7}_0) c in CNF: c -b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ p_528 ∨ b^{88, 7}_2 c -b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ p_528 ∨ b^{88, 7}_1 c -b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ p_528 ∨ -b^{88, 7}_0 c in DIMACS: -18914 18915 -18916 528 18917 0 -18914 18915 -18916 528 18918 0 -18914 18915 -18916 528 -18919 0 c -2-1 --> break c ( b^{88, 6}_2 ∧ b^{88, 6}_1 ∧ -b^{88, 6}_0 ∧ -p_528) -> break c in CNF: c -b^{88, 6}_2 ∨ -b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ p_528 ∨ break c in DIMACS: -18914 -18915 18916 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 6}_2 ∧ -b^{88, 6}_1 ∧ -b^{88, 6}_0 ∧ true) c in CNF: c -b^{88, 6}_2 ∨ b^{88, 6}_1 ∨ b^{88, 6}_0 ∨ false c in DIMACS: -18914 18915 18916 0 c 3 does not represent an automaton state. c -(-b^{88, 6}_2 ∧ b^{88, 6}_1 ∧ b^{88, 6}_0 ∧ true) c in CNF: c b^{88, 6}_2 ∨ -b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ false c in DIMACS: 18914 -18915 -18916 0 c -3 does not represent an automaton state. c -( b^{88, 6}_2 ∧ b^{88, 6}_1 ∧ b^{88, 6}_0 ∧ true) c in CNF: c -b^{88, 6}_2 ∨ -b^{88, 6}_1 ∨ -b^{88, 6}_0 ∨ false c in DIMACS: -18914 -18915 -18916 0 c i = 7 c -2+1 --> -1 c ( b^{88, 7}_2 ∧ b^{88, 7}_1 ∧ -b^{88, 7}_0 ∧ p_616) -> ( b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ b^{88, 8}_0) c in CNF: c -b^{88, 7}_2 ∨ -b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ -p_616 ∨ b^{88, 8}_2 c -b^{88, 7}_2 ∨ -b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ -p_616 ∨ -b^{88, 8}_1 c -b^{88, 7}_2 ∨ -b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ -p_616 ∨ b^{88, 8}_0 c in DIMACS: -18917 -18918 18919 -616 18920 0 -18917 -18918 18919 -616 -18921 0 -18917 -18918 18919 -616 18922 0 c -1+1 --> 0 c ( b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ b^{88, 7}_0 ∧ p_616) -> (-b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ -b^{88, 8}_0) c in CNF: c -b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ -p_616 ∨ -b^{88, 8}_2 c -b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ -p_616 ∨ -b^{88, 8}_1 c -b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ -p_616 ∨ -b^{88, 8}_0 c in DIMACS: -18917 18918 -18919 -616 -18920 0 -18917 18918 -18919 -616 -18921 0 -18917 18918 -18919 -616 -18922 0 c 0+1 --> 1 c (-b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ -b^{88, 7}_0 ∧ p_616) -> (-b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ b^{88, 8}_0) c in CNF: c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ -p_616 ∨ -b^{88, 8}_2 c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ -p_616 ∨ -b^{88, 8}_1 c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ -p_616 ∨ b^{88, 8}_0 c in DIMACS: 18917 18918 18919 -616 -18920 0 18917 18918 18919 -616 -18921 0 18917 18918 18919 -616 18922 0 c 1+1 --> 2 c (-b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ b^{88, 7}_0 ∧ p_616) -> (-b^{88, 8}_2 ∧ b^{88, 8}_1 ∧ -b^{88, 8}_0) c in CNF: c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ -p_616 ∨ -b^{88, 8}_2 c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ -p_616 ∨ b^{88, 8}_1 c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ -p_616 ∨ -b^{88, 8}_0 c in DIMACS: 18917 18918 -18919 -616 -18920 0 18917 18918 -18919 -616 18921 0 18917 18918 -18919 -616 -18922 0 c 2+1 --> break c (-b^{88, 7}_2 ∧ b^{88, 7}_1 ∧ -b^{88, 7}_0 ∧ p_616) -> break c in CNF: c b^{88, 7}_2 ∨ -b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ -p_616 ∨ break c in DIMACS: 18917 -18918 18919 -616 1162 0 c 2-1 --> 1 c (-b^{88, 7}_2 ∧ b^{88, 7}_1 ∧ -b^{88, 7}_0 ∧ -p_616) -> (-b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ b^{88, 8}_0) c in CNF: c b^{88, 7}_2 ∨ -b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ p_616 ∨ -b^{88, 8}_2 c b^{88, 7}_2 ∨ -b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ p_616 ∨ -b^{88, 8}_1 c b^{88, 7}_2 ∨ -b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ p_616 ∨ b^{88, 8}_0 c in DIMACS: 18917 -18918 18919 616 -18920 0 18917 -18918 18919 616 -18921 0 18917 -18918 18919 616 18922 0 c 1-1 --> 0 c (-b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ b^{88, 7}_0 ∧ -p_616) -> (-b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ -b^{88, 8}_0) c in CNF: c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ p_616 ∨ -b^{88, 8}_2 c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ p_616 ∨ -b^{88, 8}_1 c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ p_616 ∨ -b^{88, 8}_0 c in DIMACS: 18917 18918 -18919 616 -18920 0 18917 18918 -18919 616 -18921 0 18917 18918 -18919 616 -18922 0 c 0-1 --> -1 c (-b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ -b^{88, 7}_0 ∧ -p_616) -> ( b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ b^{88, 8}_0) c in CNF: c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ p_616 ∨ b^{88, 8}_2 c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ p_616 ∨ -b^{88, 8}_1 c b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ p_616 ∨ b^{88, 8}_0 c in DIMACS: 18917 18918 18919 616 18920 0 18917 18918 18919 616 -18921 0 18917 18918 18919 616 18922 0 c -1-1 --> -2 c ( b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ b^{88, 7}_0 ∧ -p_616) -> ( b^{88, 8}_2 ∧ b^{88, 8}_1 ∧ -b^{88, 8}_0) c in CNF: c -b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ p_616 ∨ b^{88, 8}_2 c -b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ p_616 ∨ b^{88, 8}_1 c -b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ p_616 ∨ -b^{88, 8}_0 c in DIMACS: -18917 18918 -18919 616 18920 0 -18917 18918 -18919 616 18921 0 -18917 18918 -18919 616 -18922 0 c -2-1 --> break c ( b^{88, 7}_2 ∧ b^{88, 7}_1 ∧ -b^{88, 7}_0 ∧ -p_616) -> break c in CNF: c -b^{88, 7}_2 ∨ -b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ p_616 ∨ break c in DIMACS: -18917 -18918 18919 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 7}_2 ∧ -b^{88, 7}_1 ∧ -b^{88, 7}_0 ∧ true) c in CNF: c -b^{88, 7}_2 ∨ b^{88, 7}_1 ∨ b^{88, 7}_0 ∨ false c in DIMACS: -18917 18918 18919 0 c 3 does not represent an automaton state. c -(-b^{88, 7}_2 ∧ b^{88, 7}_1 ∧ b^{88, 7}_0 ∧ true) c in CNF: c b^{88, 7}_2 ∨ -b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ false c in DIMACS: 18917 -18918 -18919 0 c -3 does not represent an automaton state. c -( b^{88, 7}_2 ∧ b^{88, 7}_1 ∧ b^{88, 7}_0 ∧ true) c in CNF: c -b^{88, 7}_2 ∨ -b^{88, 7}_1 ∨ -b^{88, 7}_0 ∨ false c in DIMACS: -18917 -18918 -18919 0 c i = 8 c -2+1 --> -1 c ( b^{88, 8}_2 ∧ b^{88, 8}_1 ∧ -b^{88, 8}_0 ∧ p_704) -> ( b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ b^{88, 9}_0) c in CNF: c -b^{88, 8}_2 ∨ -b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ -p_704 ∨ b^{88, 9}_2 c -b^{88, 8}_2 ∨ -b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ -p_704 ∨ -b^{88, 9}_1 c -b^{88, 8}_2 ∨ -b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ -p_704 ∨ b^{88, 9}_0 c in DIMACS: -18920 -18921 18922 -704 18923 0 -18920 -18921 18922 -704 -18924 0 -18920 -18921 18922 -704 18925 0 c -1+1 --> 0 c ( b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ b^{88, 8}_0 ∧ p_704) -> (-b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ -b^{88, 9}_0) c in CNF: c -b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ -p_704 ∨ -b^{88, 9}_2 c -b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ -p_704 ∨ -b^{88, 9}_1 c -b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ -p_704 ∨ -b^{88, 9}_0 c in DIMACS: -18920 18921 -18922 -704 -18923 0 -18920 18921 -18922 -704 -18924 0 -18920 18921 -18922 -704 -18925 0 c 0+1 --> 1 c (-b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ -b^{88, 8}_0 ∧ p_704) -> (-b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ b^{88, 9}_0) c in CNF: c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ -p_704 ∨ -b^{88, 9}_2 c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ -p_704 ∨ -b^{88, 9}_1 c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ -p_704 ∨ b^{88, 9}_0 c in DIMACS: 18920 18921 18922 -704 -18923 0 18920 18921 18922 -704 -18924 0 18920 18921 18922 -704 18925 0 c 1+1 --> 2 c (-b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ b^{88, 8}_0 ∧ p_704) -> (-b^{88, 9}_2 ∧ b^{88, 9}_1 ∧ -b^{88, 9}_0) c in CNF: c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ -p_704 ∨ -b^{88, 9}_2 c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ -p_704 ∨ b^{88, 9}_1 c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ -p_704 ∨ -b^{88, 9}_0 c in DIMACS: 18920 18921 -18922 -704 -18923 0 18920 18921 -18922 -704 18924 0 18920 18921 -18922 -704 -18925 0 c 2+1 --> break c (-b^{88, 8}_2 ∧ b^{88, 8}_1 ∧ -b^{88, 8}_0 ∧ p_704) -> break c in CNF: c b^{88, 8}_2 ∨ -b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ -p_704 ∨ break c in DIMACS: 18920 -18921 18922 -704 1162 0 c 2-1 --> 1 c (-b^{88, 8}_2 ∧ b^{88, 8}_1 ∧ -b^{88, 8}_0 ∧ -p_704) -> (-b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ b^{88, 9}_0) c in CNF: c b^{88, 8}_2 ∨ -b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ p_704 ∨ -b^{88, 9}_2 c b^{88, 8}_2 ∨ -b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ p_704 ∨ -b^{88, 9}_1 c b^{88, 8}_2 ∨ -b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ p_704 ∨ b^{88, 9}_0 c in DIMACS: 18920 -18921 18922 704 -18923 0 18920 -18921 18922 704 -18924 0 18920 -18921 18922 704 18925 0 c 1-1 --> 0 c (-b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ b^{88, 8}_0 ∧ -p_704) -> (-b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ -b^{88, 9}_0) c in CNF: c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ p_704 ∨ -b^{88, 9}_2 c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ p_704 ∨ -b^{88, 9}_1 c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ p_704 ∨ -b^{88, 9}_0 c in DIMACS: 18920 18921 -18922 704 -18923 0 18920 18921 -18922 704 -18924 0 18920 18921 -18922 704 -18925 0 c 0-1 --> -1 c (-b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ -b^{88, 8}_0 ∧ -p_704) -> ( b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ b^{88, 9}_0) c in CNF: c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ p_704 ∨ b^{88, 9}_2 c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ p_704 ∨ -b^{88, 9}_1 c b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ p_704 ∨ b^{88, 9}_0 c in DIMACS: 18920 18921 18922 704 18923 0 18920 18921 18922 704 -18924 0 18920 18921 18922 704 18925 0 c -1-1 --> -2 c ( b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ b^{88, 8}_0 ∧ -p_704) -> ( b^{88, 9}_2 ∧ b^{88, 9}_1 ∧ -b^{88, 9}_0) c in CNF: c -b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ p_704 ∨ b^{88, 9}_2 c -b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ p_704 ∨ b^{88, 9}_1 c -b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ p_704 ∨ -b^{88, 9}_0 c in DIMACS: -18920 18921 -18922 704 18923 0 -18920 18921 -18922 704 18924 0 -18920 18921 -18922 704 -18925 0 c -2-1 --> break c ( b^{88, 8}_2 ∧ b^{88, 8}_1 ∧ -b^{88, 8}_0 ∧ -p_704) -> break c in CNF: c -b^{88, 8}_2 ∨ -b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ p_704 ∨ break c in DIMACS: -18920 -18921 18922 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 8}_2 ∧ -b^{88, 8}_1 ∧ -b^{88, 8}_0 ∧ true) c in CNF: c -b^{88, 8}_2 ∨ b^{88, 8}_1 ∨ b^{88, 8}_0 ∨ false c in DIMACS: -18920 18921 18922 0 c 3 does not represent an automaton state. c -(-b^{88, 8}_2 ∧ b^{88, 8}_1 ∧ b^{88, 8}_0 ∧ true) c in CNF: c b^{88, 8}_2 ∨ -b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ false c in DIMACS: 18920 -18921 -18922 0 c -3 does not represent an automaton state. c -( b^{88, 8}_2 ∧ b^{88, 8}_1 ∧ b^{88, 8}_0 ∧ true) c in CNF: c -b^{88, 8}_2 ∨ -b^{88, 8}_1 ∨ -b^{88, 8}_0 ∨ false c in DIMACS: -18920 -18921 -18922 0 c i = 9 c -2+1 --> -1 c ( b^{88, 9}_2 ∧ b^{88, 9}_1 ∧ -b^{88, 9}_0 ∧ p_792) -> ( b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ b^{88, 10}_0) c in CNF: c -b^{88, 9}_2 ∨ -b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ -p_792 ∨ b^{88, 10}_2 c -b^{88, 9}_2 ∨ -b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ -p_792 ∨ -b^{88, 10}_1 c -b^{88, 9}_2 ∨ -b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ -p_792 ∨ b^{88, 10}_0 c in DIMACS: -18923 -18924 18925 -792 18926 0 -18923 -18924 18925 -792 -18927 0 -18923 -18924 18925 -792 18928 0 c -1+1 --> 0 c ( b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ b^{88, 9}_0 ∧ p_792) -> (-b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ -b^{88, 10}_0) c in CNF: c -b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ -p_792 ∨ -b^{88, 10}_2 c -b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ -p_792 ∨ -b^{88, 10}_1 c -b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ -p_792 ∨ -b^{88, 10}_0 c in DIMACS: -18923 18924 -18925 -792 -18926 0 -18923 18924 -18925 -792 -18927 0 -18923 18924 -18925 -792 -18928 0 c 0+1 --> 1 c (-b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ -b^{88, 9}_0 ∧ p_792) -> (-b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ b^{88, 10}_0) c in CNF: c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ -p_792 ∨ -b^{88, 10}_2 c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ -p_792 ∨ -b^{88, 10}_1 c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ -p_792 ∨ b^{88, 10}_0 c in DIMACS: 18923 18924 18925 -792 -18926 0 18923 18924 18925 -792 -18927 0 18923 18924 18925 -792 18928 0 c 1+1 --> 2 c (-b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ b^{88, 9}_0 ∧ p_792) -> (-b^{88, 10}_2 ∧ b^{88, 10}_1 ∧ -b^{88, 10}_0) c in CNF: c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ -p_792 ∨ -b^{88, 10}_2 c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ -p_792 ∨ b^{88, 10}_1 c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ -p_792 ∨ -b^{88, 10}_0 c in DIMACS: 18923 18924 -18925 -792 -18926 0 18923 18924 -18925 -792 18927 0 18923 18924 -18925 -792 -18928 0 c 2+1 --> break c (-b^{88, 9}_2 ∧ b^{88, 9}_1 ∧ -b^{88, 9}_0 ∧ p_792) -> break c in CNF: c b^{88, 9}_2 ∨ -b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ -p_792 ∨ break c in DIMACS: 18923 -18924 18925 -792 1162 0 c 2-1 --> 1 c (-b^{88, 9}_2 ∧ b^{88, 9}_1 ∧ -b^{88, 9}_0 ∧ -p_792) -> (-b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ b^{88, 10}_0) c in CNF: c b^{88, 9}_2 ∨ -b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ p_792 ∨ -b^{88, 10}_2 c b^{88, 9}_2 ∨ -b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ p_792 ∨ -b^{88, 10}_1 c b^{88, 9}_2 ∨ -b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ p_792 ∨ b^{88, 10}_0 c in DIMACS: 18923 -18924 18925 792 -18926 0 18923 -18924 18925 792 -18927 0 18923 -18924 18925 792 18928 0 c 1-1 --> 0 c (-b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ b^{88, 9}_0 ∧ -p_792) -> (-b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ -b^{88, 10}_0) c in CNF: c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ p_792 ∨ -b^{88, 10}_2 c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ p_792 ∨ -b^{88, 10}_1 c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ p_792 ∨ -b^{88, 10}_0 c in DIMACS: 18923 18924 -18925 792 -18926 0 18923 18924 -18925 792 -18927 0 18923 18924 -18925 792 -18928 0 c 0-1 --> -1 c (-b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ -b^{88, 9}_0 ∧ -p_792) -> ( b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ b^{88, 10}_0) c in CNF: c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ p_792 ∨ b^{88, 10}_2 c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ p_792 ∨ -b^{88, 10}_1 c b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ p_792 ∨ b^{88, 10}_0 c in DIMACS: 18923 18924 18925 792 18926 0 18923 18924 18925 792 -18927 0 18923 18924 18925 792 18928 0 c -1-1 --> -2 c ( b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ b^{88, 9}_0 ∧ -p_792) -> ( b^{88, 10}_2 ∧ b^{88, 10}_1 ∧ -b^{88, 10}_0) c in CNF: c -b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ p_792 ∨ b^{88, 10}_2 c -b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ p_792 ∨ b^{88, 10}_1 c -b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ p_792 ∨ -b^{88, 10}_0 c in DIMACS: -18923 18924 -18925 792 18926 0 -18923 18924 -18925 792 18927 0 -18923 18924 -18925 792 -18928 0 c -2-1 --> break c ( b^{88, 9}_2 ∧ b^{88, 9}_1 ∧ -b^{88, 9}_0 ∧ -p_792) -> break c in CNF: c -b^{88, 9}_2 ∨ -b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ p_792 ∨ break c in DIMACS: -18923 -18924 18925 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 9}_2 ∧ -b^{88, 9}_1 ∧ -b^{88, 9}_0 ∧ true) c in CNF: c -b^{88, 9}_2 ∨ b^{88, 9}_1 ∨ b^{88, 9}_0 ∨ false c in DIMACS: -18923 18924 18925 0 c 3 does not represent an automaton state. c -(-b^{88, 9}_2 ∧ b^{88, 9}_1 ∧ b^{88, 9}_0 ∧ true) c in CNF: c b^{88, 9}_2 ∨ -b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ false c in DIMACS: 18923 -18924 -18925 0 c -3 does not represent an automaton state. c -( b^{88, 9}_2 ∧ b^{88, 9}_1 ∧ b^{88, 9}_0 ∧ true) c in CNF: c -b^{88, 9}_2 ∨ -b^{88, 9}_1 ∨ -b^{88, 9}_0 ∨ false c in DIMACS: -18923 -18924 -18925 0 c i = 10 c -2+1 --> -1 c ( b^{88, 10}_2 ∧ b^{88, 10}_1 ∧ -b^{88, 10}_0 ∧ p_880) -> ( b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ b^{88, 11}_0) c in CNF: c -b^{88, 10}_2 ∨ -b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ -p_880 ∨ b^{88, 11}_2 c -b^{88, 10}_2 ∨ -b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ -p_880 ∨ -b^{88, 11}_1 c -b^{88, 10}_2 ∨ -b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ -p_880 ∨ b^{88, 11}_0 c in DIMACS: -18926 -18927 18928 -880 18929 0 -18926 -18927 18928 -880 -18930 0 -18926 -18927 18928 -880 18931 0 c -1+1 --> 0 c ( b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ b^{88, 10}_0 ∧ p_880) -> (-b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ -b^{88, 11}_0) c in CNF: c -b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ -p_880 ∨ -b^{88, 11}_2 c -b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ -p_880 ∨ -b^{88, 11}_1 c -b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ -p_880 ∨ -b^{88, 11}_0 c in DIMACS: -18926 18927 -18928 -880 -18929 0 -18926 18927 -18928 -880 -18930 0 -18926 18927 -18928 -880 -18931 0 c 0+1 --> 1 c (-b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ -b^{88, 10}_0 ∧ p_880) -> (-b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ b^{88, 11}_0) c in CNF: c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ -p_880 ∨ -b^{88, 11}_2 c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ -p_880 ∨ -b^{88, 11}_1 c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ -p_880 ∨ b^{88, 11}_0 c in DIMACS: 18926 18927 18928 -880 -18929 0 18926 18927 18928 -880 -18930 0 18926 18927 18928 -880 18931 0 c 1+1 --> 2 c (-b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ b^{88, 10}_0 ∧ p_880) -> (-b^{88, 11}_2 ∧ b^{88, 11}_1 ∧ -b^{88, 11}_0) c in CNF: c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ -p_880 ∨ -b^{88, 11}_2 c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ -p_880 ∨ b^{88, 11}_1 c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ -p_880 ∨ -b^{88, 11}_0 c in DIMACS: 18926 18927 -18928 -880 -18929 0 18926 18927 -18928 -880 18930 0 18926 18927 -18928 -880 -18931 0 c 2+1 --> break c (-b^{88, 10}_2 ∧ b^{88, 10}_1 ∧ -b^{88, 10}_0 ∧ p_880) -> break c in CNF: c b^{88, 10}_2 ∨ -b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ -p_880 ∨ break c in DIMACS: 18926 -18927 18928 -880 1162 0 c 2-1 --> 1 c (-b^{88, 10}_2 ∧ b^{88, 10}_1 ∧ -b^{88, 10}_0 ∧ -p_880) -> (-b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ b^{88, 11}_0) c in CNF: c b^{88, 10}_2 ∨ -b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ p_880 ∨ -b^{88, 11}_2 c b^{88, 10}_2 ∨ -b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ p_880 ∨ -b^{88, 11}_1 c b^{88, 10}_2 ∨ -b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ p_880 ∨ b^{88, 11}_0 c in DIMACS: 18926 -18927 18928 880 -18929 0 18926 -18927 18928 880 -18930 0 18926 -18927 18928 880 18931 0 c 1-1 --> 0 c (-b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ b^{88, 10}_0 ∧ -p_880) -> (-b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ -b^{88, 11}_0) c in CNF: c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ p_880 ∨ -b^{88, 11}_2 c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ p_880 ∨ -b^{88, 11}_1 c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ p_880 ∨ -b^{88, 11}_0 c in DIMACS: 18926 18927 -18928 880 -18929 0 18926 18927 -18928 880 -18930 0 18926 18927 -18928 880 -18931 0 c 0-1 --> -1 c (-b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ -b^{88, 10}_0 ∧ -p_880) -> ( b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ b^{88, 11}_0) c in CNF: c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ p_880 ∨ b^{88, 11}_2 c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ p_880 ∨ -b^{88, 11}_1 c b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ p_880 ∨ b^{88, 11}_0 c in DIMACS: 18926 18927 18928 880 18929 0 18926 18927 18928 880 -18930 0 18926 18927 18928 880 18931 0 c -1-1 --> -2 c ( b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ b^{88, 10}_0 ∧ -p_880) -> ( b^{88, 11}_2 ∧ b^{88, 11}_1 ∧ -b^{88, 11}_0) c in CNF: c -b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ p_880 ∨ b^{88, 11}_2 c -b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ p_880 ∨ b^{88, 11}_1 c -b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ p_880 ∨ -b^{88, 11}_0 c in DIMACS: -18926 18927 -18928 880 18929 0 -18926 18927 -18928 880 18930 0 -18926 18927 -18928 880 -18931 0 c -2-1 --> break c ( b^{88, 10}_2 ∧ b^{88, 10}_1 ∧ -b^{88, 10}_0 ∧ -p_880) -> break c in CNF: c -b^{88, 10}_2 ∨ -b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ p_880 ∨ break c in DIMACS: -18926 -18927 18928 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 10}_2 ∧ -b^{88, 10}_1 ∧ -b^{88, 10}_0 ∧ true) c in CNF: c -b^{88, 10}_2 ∨ b^{88, 10}_1 ∨ b^{88, 10}_0 ∨ false c in DIMACS: -18926 18927 18928 0 c 3 does not represent an automaton state. c -(-b^{88, 10}_2 ∧ b^{88, 10}_1 ∧ b^{88, 10}_0 ∧ true) c in CNF: c b^{88, 10}_2 ∨ -b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ false c in DIMACS: 18926 -18927 -18928 0 c -3 does not represent an automaton state. c -( b^{88, 10}_2 ∧ b^{88, 10}_1 ∧ b^{88, 10}_0 ∧ true) c in CNF: c -b^{88, 10}_2 ∨ -b^{88, 10}_1 ∨ -b^{88, 10}_0 ∨ false c in DIMACS: -18926 -18927 -18928 0 c i = 11 c -2+1 --> -1 c ( b^{88, 11}_2 ∧ b^{88, 11}_1 ∧ -b^{88, 11}_0 ∧ p_968) -> ( b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ b^{88, 12}_0) c in CNF: c -b^{88, 11}_2 ∨ -b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ -p_968 ∨ b^{88, 12}_2 c -b^{88, 11}_2 ∨ -b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ -p_968 ∨ -b^{88, 12}_1 c -b^{88, 11}_2 ∨ -b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ -p_968 ∨ b^{88, 12}_0 c in DIMACS: -18929 -18930 18931 -968 18932 0 -18929 -18930 18931 -968 -18933 0 -18929 -18930 18931 -968 18934 0 c -1+1 --> 0 c ( b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ b^{88, 11}_0 ∧ p_968) -> (-b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ -b^{88, 12}_0) c in CNF: c -b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ -p_968 ∨ -b^{88, 12}_2 c -b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ -p_968 ∨ -b^{88, 12}_1 c -b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ -p_968 ∨ -b^{88, 12}_0 c in DIMACS: -18929 18930 -18931 -968 -18932 0 -18929 18930 -18931 -968 -18933 0 -18929 18930 -18931 -968 -18934 0 c 0+1 --> 1 c (-b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ -b^{88, 11}_0 ∧ p_968) -> (-b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ b^{88, 12}_0) c in CNF: c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ -p_968 ∨ -b^{88, 12}_2 c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ -p_968 ∨ -b^{88, 12}_1 c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ -p_968 ∨ b^{88, 12}_0 c in DIMACS: 18929 18930 18931 -968 -18932 0 18929 18930 18931 -968 -18933 0 18929 18930 18931 -968 18934 0 c 1+1 --> 2 c (-b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ b^{88, 11}_0 ∧ p_968) -> (-b^{88, 12}_2 ∧ b^{88, 12}_1 ∧ -b^{88, 12}_0) c in CNF: c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ -p_968 ∨ -b^{88, 12}_2 c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ -p_968 ∨ b^{88, 12}_1 c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ -p_968 ∨ -b^{88, 12}_0 c in DIMACS: 18929 18930 -18931 -968 -18932 0 18929 18930 -18931 -968 18933 0 18929 18930 -18931 -968 -18934 0 c 2+1 --> break c (-b^{88, 11}_2 ∧ b^{88, 11}_1 ∧ -b^{88, 11}_0 ∧ p_968) -> break c in CNF: c b^{88, 11}_2 ∨ -b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ -p_968 ∨ break c in DIMACS: 18929 -18930 18931 -968 1162 0 c 2-1 --> 1 c (-b^{88, 11}_2 ∧ b^{88, 11}_1 ∧ -b^{88, 11}_0 ∧ -p_968) -> (-b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ b^{88, 12}_0) c in CNF: c b^{88, 11}_2 ∨ -b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ p_968 ∨ -b^{88, 12}_2 c b^{88, 11}_2 ∨ -b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ p_968 ∨ -b^{88, 12}_1 c b^{88, 11}_2 ∨ -b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ p_968 ∨ b^{88, 12}_0 c in DIMACS: 18929 -18930 18931 968 -18932 0 18929 -18930 18931 968 -18933 0 18929 -18930 18931 968 18934 0 c 1-1 --> 0 c (-b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ b^{88, 11}_0 ∧ -p_968) -> (-b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ -b^{88, 12}_0) c in CNF: c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ p_968 ∨ -b^{88, 12}_2 c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ p_968 ∨ -b^{88, 12}_1 c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ p_968 ∨ -b^{88, 12}_0 c in DIMACS: 18929 18930 -18931 968 -18932 0 18929 18930 -18931 968 -18933 0 18929 18930 -18931 968 -18934 0 c 0-1 --> -1 c (-b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ -b^{88, 11}_0 ∧ -p_968) -> ( b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ b^{88, 12}_0) c in CNF: c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ p_968 ∨ b^{88, 12}_2 c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ p_968 ∨ -b^{88, 12}_1 c b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ p_968 ∨ b^{88, 12}_0 c in DIMACS: 18929 18930 18931 968 18932 0 18929 18930 18931 968 -18933 0 18929 18930 18931 968 18934 0 c -1-1 --> -2 c ( b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ b^{88, 11}_0 ∧ -p_968) -> ( b^{88, 12}_2 ∧ b^{88, 12}_1 ∧ -b^{88, 12}_0) c in CNF: c -b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ p_968 ∨ b^{88, 12}_2 c -b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ p_968 ∨ b^{88, 12}_1 c -b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ p_968 ∨ -b^{88, 12}_0 c in DIMACS: -18929 18930 -18931 968 18932 0 -18929 18930 -18931 968 18933 0 -18929 18930 -18931 968 -18934 0 c -2-1 --> break c ( b^{88, 11}_2 ∧ b^{88, 11}_1 ∧ -b^{88, 11}_0 ∧ -p_968) -> break c in CNF: c -b^{88, 11}_2 ∨ -b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ p_968 ∨ break c in DIMACS: -18929 -18930 18931 968 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 11}_2 ∧ -b^{88, 11}_1 ∧ -b^{88, 11}_0 ∧ true) c in CNF: c -b^{88, 11}_2 ∨ b^{88, 11}_1 ∨ b^{88, 11}_0 ∨ false c in DIMACS: -18929 18930 18931 0 c 3 does not represent an automaton state. c -(-b^{88, 11}_2 ∧ b^{88, 11}_1 ∧ b^{88, 11}_0 ∧ true) c in CNF: c b^{88, 11}_2 ∨ -b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ false c in DIMACS: 18929 -18930 -18931 0 c -3 does not represent an automaton state. c -( b^{88, 11}_2 ∧ b^{88, 11}_1 ∧ b^{88, 11}_0 ∧ true) c in CNF: c -b^{88, 11}_2 ∨ -b^{88, 11}_1 ∨ -b^{88, 11}_0 ∨ false c in DIMACS: -18929 -18930 -18931 0 c i = 12 c -2+1 --> -1 c ( b^{88, 12}_2 ∧ b^{88, 12}_1 ∧ -b^{88, 12}_0 ∧ p_1056) -> ( b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ b^{88, 13}_0) c in CNF: c -b^{88, 12}_2 ∨ -b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ -p_1056 ∨ b^{88, 13}_2 c -b^{88, 12}_2 ∨ -b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ -p_1056 ∨ -b^{88, 13}_1 c -b^{88, 12}_2 ∨ -b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ -p_1056 ∨ b^{88, 13}_0 c in DIMACS: -18932 -18933 18934 -1056 18935 0 -18932 -18933 18934 -1056 -18936 0 -18932 -18933 18934 -1056 18937 0 c -1+1 --> 0 c ( b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ b^{88, 12}_0 ∧ p_1056) -> (-b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ -b^{88, 13}_0) c in CNF: c -b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ -p_1056 ∨ -b^{88, 13}_2 c -b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ -p_1056 ∨ -b^{88, 13}_1 c -b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ -p_1056 ∨ -b^{88, 13}_0 c in DIMACS: -18932 18933 -18934 -1056 -18935 0 -18932 18933 -18934 -1056 -18936 0 -18932 18933 -18934 -1056 -18937 0 c 0+1 --> 1 c (-b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ -b^{88, 12}_0 ∧ p_1056) -> (-b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ b^{88, 13}_0) c in CNF: c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ -p_1056 ∨ -b^{88, 13}_2 c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ -p_1056 ∨ -b^{88, 13}_1 c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ -p_1056 ∨ b^{88, 13}_0 c in DIMACS: 18932 18933 18934 -1056 -18935 0 18932 18933 18934 -1056 -18936 0 18932 18933 18934 -1056 18937 0 c 1+1 --> 2 c (-b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ b^{88, 12}_0 ∧ p_1056) -> (-b^{88, 13}_2 ∧ b^{88, 13}_1 ∧ -b^{88, 13}_0) c in CNF: c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ -p_1056 ∨ -b^{88, 13}_2 c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ -p_1056 ∨ b^{88, 13}_1 c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ -p_1056 ∨ -b^{88, 13}_0 c in DIMACS: 18932 18933 -18934 -1056 -18935 0 18932 18933 -18934 -1056 18936 0 18932 18933 -18934 -1056 -18937 0 c 2+1 --> break c (-b^{88, 12}_2 ∧ b^{88, 12}_1 ∧ -b^{88, 12}_0 ∧ p_1056) -> break c in CNF: c b^{88, 12}_2 ∨ -b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ -p_1056 ∨ break c in DIMACS: 18932 -18933 18934 -1056 1162 0 c 2-1 --> 1 c (-b^{88, 12}_2 ∧ b^{88, 12}_1 ∧ -b^{88, 12}_0 ∧ -p_1056) -> (-b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ b^{88, 13}_0) c in CNF: c b^{88, 12}_2 ∨ -b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ p_1056 ∨ -b^{88, 13}_2 c b^{88, 12}_2 ∨ -b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ p_1056 ∨ -b^{88, 13}_1 c b^{88, 12}_2 ∨ -b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ p_1056 ∨ b^{88, 13}_0 c in DIMACS: 18932 -18933 18934 1056 -18935 0 18932 -18933 18934 1056 -18936 0 18932 -18933 18934 1056 18937 0 c 1-1 --> 0 c (-b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ b^{88, 12}_0 ∧ -p_1056) -> (-b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ -b^{88, 13}_0) c in CNF: c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ p_1056 ∨ -b^{88, 13}_2 c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ p_1056 ∨ -b^{88, 13}_1 c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ p_1056 ∨ -b^{88, 13}_0 c in DIMACS: 18932 18933 -18934 1056 -18935 0 18932 18933 -18934 1056 -18936 0 18932 18933 -18934 1056 -18937 0 c 0-1 --> -1 c (-b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ -b^{88, 12}_0 ∧ -p_1056) -> ( b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ b^{88, 13}_0) c in CNF: c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ p_1056 ∨ b^{88, 13}_2 c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ p_1056 ∨ -b^{88, 13}_1 c b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ p_1056 ∨ b^{88, 13}_0 c in DIMACS: 18932 18933 18934 1056 18935 0 18932 18933 18934 1056 -18936 0 18932 18933 18934 1056 18937 0 c -1-1 --> -2 c ( b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ b^{88, 12}_0 ∧ -p_1056) -> ( b^{88, 13}_2 ∧ b^{88, 13}_1 ∧ -b^{88, 13}_0) c in CNF: c -b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ p_1056 ∨ b^{88, 13}_2 c -b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ p_1056 ∨ b^{88, 13}_1 c -b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ p_1056 ∨ -b^{88, 13}_0 c in DIMACS: -18932 18933 -18934 1056 18935 0 -18932 18933 -18934 1056 18936 0 -18932 18933 -18934 1056 -18937 0 c -2-1 --> break c ( b^{88, 12}_2 ∧ b^{88, 12}_1 ∧ -b^{88, 12}_0 ∧ -p_1056) -> break c in CNF: c -b^{88, 12}_2 ∨ -b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ p_1056 ∨ break c in DIMACS: -18932 -18933 18934 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 12}_2 ∧ -b^{88, 12}_1 ∧ -b^{88, 12}_0 ∧ true) c in CNF: c -b^{88, 12}_2 ∨ b^{88, 12}_1 ∨ b^{88, 12}_0 ∨ false c in DIMACS: -18932 18933 18934 0 c 3 does not represent an automaton state. c -(-b^{88, 12}_2 ∧ b^{88, 12}_1 ∧ b^{88, 12}_0 ∧ true) c in CNF: c b^{88, 12}_2 ∨ -b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ false c in DIMACS: 18932 -18933 -18934 0 c -3 does not represent an automaton state. c -( b^{88, 12}_2 ∧ b^{88, 12}_1 ∧ b^{88, 12}_0 ∧ true) c in CNF: c -b^{88, 12}_2 ∨ -b^{88, 12}_1 ∨ -b^{88, 12}_0 ∨ false c in DIMACS: -18932 -18933 -18934 0 c i = 13 c -2+1 --> -1 c ( b^{88, 13}_2 ∧ b^{88, 13}_1 ∧ -b^{88, 13}_0 ∧ p_1144) -> ( b^{88, 14}_2 ∧ -b^{88, 14}_1 ∧ b^{88, 14}_0) c in CNF: c -b^{88, 13}_2 ∨ -b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ -p_1144 ∨ b^{88, 14}_2 c -b^{88, 13}_2 ∨ -b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ -p_1144 ∨ -b^{88, 14}_1 c -b^{88, 13}_2 ∨ -b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ -p_1144 ∨ b^{88, 14}_0 c in DIMACS: -18935 -18936 18937 -1144 18938 0 -18935 -18936 18937 -1144 -18939 0 -18935 -18936 18937 -1144 18940 0 c -1+1 --> 0 c ( b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ b^{88, 13}_0 ∧ p_1144) -> (-b^{88, 14}_2 ∧ -b^{88, 14}_1 ∧ -b^{88, 14}_0) c in CNF: c -b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ -p_1144 ∨ -b^{88, 14}_2 c -b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ -p_1144 ∨ -b^{88, 14}_1 c -b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ -p_1144 ∨ -b^{88, 14}_0 c in DIMACS: -18935 18936 -18937 -1144 -18938 0 -18935 18936 -18937 -1144 -18939 0 -18935 18936 -18937 -1144 -18940 0 c 0+1 --> 1 c (-b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ -b^{88, 13}_0 ∧ p_1144) -> (-b^{88, 14}_2 ∧ -b^{88, 14}_1 ∧ b^{88, 14}_0) c in CNF: c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ -p_1144 ∨ -b^{88, 14}_2 c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ -p_1144 ∨ -b^{88, 14}_1 c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ -p_1144 ∨ b^{88, 14}_0 c in DIMACS: 18935 18936 18937 -1144 -18938 0 18935 18936 18937 -1144 -18939 0 18935 18936 18937 -1144 18940 0 c 1+1 --> 2 c (-b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ b^{88, 13}_0 ∧ p_1144) -> (-b^{88, 14}_2 ∧ b^{88, 14}_1 ∧ -b^{88, 14}_0) c in CNF: c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ -p_1144 ∨ -b^{88, 14}_2 c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ -p_1144 ∨ b^{88, 14}_1 c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ -p_1144 ∨ -b^{88, 14}_0 c in DIMACS: 18935 18936 -18937 -1144 -18938 0 18935 18936 -18937 -1144 18939 0 18935 18936 -18937 -1144 -18940 0 c 2+1 --> break c (-b^{88, 13}_2 ∧ b^{88, 13}_1 ∧ -b^{88, 13}_0 ∧ p_1144) -> break c in CNF: c b^{88, 13}_2 ∨ -b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ -p_1144 ∨ break c in DIMACS: 18935 -18936 18937 -1144 1162 0 c 2-1 --> 1 c (-b^{88, 13}_2 ∧ b^{88, 13}_1 ∧ -b^{88, 13}_0 ∧ -p_1144) -> (-b^{88, 14}_2 ∧ -b^{88, 14}_1 ∧ b^{88, 14}_0) c in CNF: c b^{88, 13}_2 ∨ -b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ p_1144 ∨ -b^{88, 14}_2 c b^{88, 13}_2 ∨ -b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ p_1144 ∨ -b^{88, 14}_1 c b^{88, 13}_2 ∨ -b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ p_1144 ∨ b^{88, 14}_0 c in DIMACS: 18935 -18936 18937 1144 -18938 0 18935 -18936 18937 1144 -18939 0 18935 -18936 18937 1144 18940 0 c 1-1 --> 0 c (-b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ b^{88, 13}_0 ∧ -p_1144) -> (-b^{88, 14}_2 ∧ -b^{88, 14}_1 ∧ -b^{88, 14}_0) c in CNF: c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ p_1144 ∨ -b^{88, 14}_2 c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ p_1144 ∨ -b^{88, 14}_1 c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ p_1144 ∨ -b^{88, 14}_0 c in DIMACS: 18935 18936 -18937 1144 -18938 0 18935 18936 -18937 1144 -18939 0 18935 18936 -18937 1144 -18940 0 c 0-1 --> -1 c (-b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ -b^{88, 13}_0 ∧ -p_1144) -> ( b^{88, 14}_2 ∧ -b^{88, 14}_1 ∧ b^{88, 14}_0) c in CNF: c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ p_1144 ∨ b^{88, 14}_2 c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ p_1144 ∨ -b^{88, 14}_1 c b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ p_1144 ∨ b^{88, 14}_0 c in DIMACS: 18935 18936 18937 1144 18938 0 18935 18936 18937 1144 -18939 0 18935 18936 18937 1144 18940 0 c -1-1 --> -2 c ( b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ b^{88, 13}_0 ∧ -p_1144) -> ( b^{88, 14}_2 ∧ b^{88, 14}_1 ∧ -b^{88, 14}_0) c in CNF: c -b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ p_1144 ∨ b^{88, 14}_2 c -b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ p_1144 ∨ b^{88, 14}_1 c -b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ p_1144 ∨ -b^{88, 14}_0 c in DIMACS: -18935 18936 -18937 1144 18938 0 -18935 18936 -18937 1144 18939 0 -18935 18936 -18937 1144 -18940 0 c -2-1 --> break c ( b^{88, 13}_2 ∧ b^{88, 13}_1 ∧ -b^{88, 13}_0 ∧ -p_1144) -> break c in CNF: c -b^{88, 13}_2 ∨ -b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ p_1144 ∨ break c in DIMACS: -18935 -18936 18937 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{88, 13}_2 ∧ -b^{88, 13}_1 ∧ -b^{88, 13}_0 ∧ true) c in CNF: c -b^{88, 13}_2 ∨ b^{88, 13}_1 ∨ b^{88, 13}_0 ∨ false c in DIMACS: -18935 18936 18937 0 c 3 does not represent an automaton state. c -(-b^{88, 13}_2 ∧ b^{88, 13}_1 ∧ b^{88, 13}_0 ∧ true) c in CNF: c b^{88, 13}_2 ∨ -b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ false c in DIMACS: 18935 -18936 -18937 0 c -3 does not represent an automaton state. c -( b^{88, 13}_2 ∧ b^{88, 13}_1 ∧ b^{88, 13}_0 ∧ true) c in CNF: c -b^{88, 13}_2 ∨ -b^{88, 13}_1 ∨ -b^{88, 13}_0 ∨ false c in DIMACS: -18935 -18936 -18937 0 c INIT for k = 89 c -b^{89, 1}_2 c -b^{89, 1}_1 c -b^{89, 1}_0 c in DIMACS: -18941 0 -18942 0 -18943 0 c Transitions for k = 89 c i = 1 c -2+1 --> -1 c ( b^{89, 1}_2 ∧ b^{89, 1}_1 ∧ -b^{89, 1}_0 ∧ p_89) -> ( b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ b^{89, 2}_0) c in CNF: c -b^{89, 1}_2 ∨ -b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ -p_89 ∨ b^{89, 2}_2 c -b^{89, 1}_2 ∨ -b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ -p_89 ∨ -b^{89, 2}_1 c -b^{89, 1}_2 ∨ -b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ -p_89 ∨ b^{89, 2}_0 c in DIMACS: -18941 -18942 18943 -89 18944 0 -18941 -18942 18943 -89 -18945 0 -18941 -18942 18943 -89 18946 0 c -1+1 --> 0 c ( b^{89, 1}_2 ∧ -b^{89, 1}_1 ∧ b^{89, 1}_0 ∧ p_89) -> (-b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ -b^{89, 2}_0) c in CNF: c -b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ -p_89 ∨ -b^{89, 2}_2 c -b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ -p_89 ∨ -b^{89, 2}_1 c -b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ -p_89 ∨ -b^{89, 2}_0 c in DIMACS: -18941 18942 -18943 -89 -18944 0 -18941 18942 -18943 -89 -18945 0 -18941 18942 -18943 -89 -18946 0 c 0+1 --> 1 c (-b^{89, 1}_2 ∧ -b^{89, 1}_1 ∧ -b^{89, 1}_0 ∧ p_89) -> (-b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ b^{89, 2}_0) c in CNF: c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ -p_89 ∨ -b^{89, 2}_2 c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ -p_89 ∨ -b^{89, 2}_1 c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ -p_89 ∨ b^{89, 2}_0 c in DIMACS: 18941 18942 18943 -89 -18944 0 18941 18942 18943 -89 -18945 0 18941 18942 18943 -89 18946 0 c 1+1 --> 2 c (-b^{89, 1}_2 ∧ -b^{89, 1}_1 ∧ b^{89, 1}_0 ∧ p_89) -> (-b^{89, 2}_2 ∧ b^{89, 2}_1 ∧ -b^{89, 2}_0) c in CNF: c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ -p_89 ∨ -b^{89, 2}_2 c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ -p_89 ∨ b^{89, 2}_1 c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ -p_89 ∨ -b^{89, 2}_0 c in DIMACS: 18941 18942 -18943 -89 -18944 0 18941 18942 -18943 -89 18945 0 18941 18942 -18943 -89 -18946 0 c 2+1 --> break c (-b^{89, 1}_2 ∧ b^{89, 1}_1 ∧ -b^{89, 1}_0 ∧ p_89) -> break c in CNF: c b^{89, 1}_2 ∨ -b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ -p_89 ∨ break c in DIMACS: 18941 -18942 18943 -89 1162 0 c 2-1 --> 1 c (-b^{89, 1}_2 ∧ b^{89, 1}_1 ∧ -b^{89, 1}_0 ∧ -p_89) -> (-b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ b^{89, 2}_0) c in CNF: c b^{89, 1}_2 ∨ -b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ p_89 ∨ -b^{89, 2}_2 c b^{89, 1}_2 ∨ -b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ p_89 ∨ -b^{89, 2}_1 c b^{89, 1}_2 ∨ -b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ p_89 ∨ b^{89, 2}_0 c in DIMACS: 18941 -18942 18943 89 -18944 0 18941 -18942 18943 89 -18945 0 18941 -18942 18943 89 18946 0 c 1-1 --> 0 c (-b^{89, 1}_2 ∧ -b^{89, 1}_1 ∧ b^{89, 1}_0 ∧ -p_89) -> (-b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ -b^{89, 2}_0) c in CNF: c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ p_89 ∨ -b^{89, 2}_2 c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ p_89 ∨ -b^{89, 2}_1 c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ p_89 ∨ -b^{89, 2}_0 c in DIMACS: 18941 18942 -18943 89 -18944 0 18941 18942 -18943 89 -18945 0 18941 18942 -18943 89 -18946 0 c 0-1 --> -1 c (-b^{89, 1}_2 ∧ -b^{89, 1}_1 ∧ -b^{89, 1}_0 ∧ -p_89) -> ( b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ b^{89, 2}_0) c in CNF: c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ p_89 ∨ b^{89, 2}_2 c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ p_89 ∨ -b^{89, 2}_1 c b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ p_89 ∨ b^{89, 2}_0 c in DIMACS: 18941 18942 18943 89 18944 0 18941 18942 18943 89 -18945 0 18941 18942 18943 89 18946 0 c -1-1 --> -2 c ( b^{89, 1}_2 ∧ -b^{89, 1}_1 ∧ b^{89, 1}_0 ∧ -p_89) -> ( b^{89, 2}_2 ∧ b^{89, 2}_1 ∧ -b^{89, 2}_0) c in CNF: c -b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ p_89 ∨ b^{89, 2}_2 c -b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ p_89 ∨ b^{89, 2}_1 c -b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ p_89 ∨ -b^{89, 2}_0 c in DIMACS: -18941 18942 -18943 89 18944 0 -18941 18942 -18943 89 18945 0 -18941 18942 -18943 89 -18946 0 c -2-1 --> break c ( b^{89, 1}_2 ∧ b^{89, 1}_1 ∧ -b^{89, 1}_0 ∧ -p_89) -> break c in CNF: c -b^{89, 1}_2 ∨ -b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ p_89 ∨ break c in DIMACS: -18941 -18942 18943 89 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 1}_2 ∧ -b^{89, 1}_1 ∧ -b^{89, 1}_0 ∧ true) c in CNF: c -b^{89, 1}_2 ∨ b^{89, 1}_1 ∨ b^{89, 1}_0 ∨ false c in DIMACS: -18941 18942 18943 0 c 3 does not represent an automaton state. c -(-b^{89, 1}_2 ∧ b^{89, 1}_1 ∧ b^{89, 1}_0 ∧ true) c in CNF: c b^{89, 1}_2 ∨ -b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ false c in DIMACS: 18941 -18942 -18943 0 c -3 does not represent an automaton state. c -( b^{89, 1}_2 ∧ b^{89, 1}_1 ∧ b^{89, 1}_0 ∧ true) c in CNF: c -b^{89, 1}_2 ∨ -b^{89, 1}_1 ∨ -b^{89, 1}_0 ∨ false c in DIMACS: -18941 -18942 -18943 0 c i = 2 c -2+1 --> -1 c ( b^{89, 2}_2 ∧ b^{89, 2}_1 ∧ -b^{89, 2}_0 ∧ p_178) -> ( b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ b^{89, 3}_0) c in CNF: c -b^{89, 2}_2 ∨ -b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ -p_178 ∨ b^{89, 3}_2 c -b^{89, 2}_2 ∨ -b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ -p_178 ∨ -b^{89, 3}_1 c -b^{89, 2}_2 ∨ -b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ -p_178 ∨ b^{89, 3}_0 c in DIMACS: -18944 -18945 18946 -178 18947 0 -18944 -18945 18946 -178 -18948 0 -18944 -18945 18946 -178 18949 0 c -1+1 --> 0 c ( b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ b^{89, 2}_0 ∧ p_178) -> (-b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ -b^{89, 3}_0) c in CNF: c -b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ -p_178 ∨ -b^{89, 3}_2 c -b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ -p_178 ∨ -b^{89, 3}_1 c -b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ -p_178 ∨ -b^{89, 3}_0 c in DIMACS: -18944 18945 -18946 -178 -18947 0 -18944 18945 -18946 -178 -18948 0 -18944 18945 -18946 -178 -18949 0 c 0+1 --> 1 c (-b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ -b^{89, 2}_0 ∧ p_178) -> (-b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ b^{89, 3}_0) c in CNF: c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ -p_178 ∨ -b^{89, 3}_2 c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ -p_178 ∨ -b^{89, 3}_1 c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ -p_178 ∨ b^{89, 3}_0 c in DIMACS: 18944 18945 18946 -178 -18947 0 18944 18945 18946 -178 -18948 0 18944 18945 18946 -178 18949 0 c 1+1 --> 2 c (-b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ b^{89, 2}_0 ∧ p_178) -> (-b^{89, 3}_2 ∧ b^{89, 3}_1 ∧ -b^{89, 3}_0) c in CNF: c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ -p_178 ∨ -b^{89, 3}_2 c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ -p_178 ∨ b^{89, 3}_1 c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ -p_178 ∨ -b^{89, 3}_0 c in DIMACS: 18944 18945 -18946 -178 -18947 0 18944 18945 -18946 -178 18948 0 18944 18945 -18946 -178 -18949 0 c 2+1 --> break c (-b^{89, 2}_2 ∧ b^{89, 2}_1 ∧ -b^{89, 2}_0 ∧ p_178) -> break c in CNF: c b^{89, 2}_2 ∨ -b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ -p_178 ∨ break c in DIMACS: 18944 -18945 18946 -178 1162 0 c 2-1 --> 1 c (-b^{89, 2}_2 ∧ b^{89, 2}_1 ∧ -b^{89, 2}_0 ∧ -p_178) -> (-b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ b^{89, 3}_0) c in CNF: c b^{89, 2}_2 ∨ -b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ p_178 ∨ -b^{89, 3}_2 c b^{89, 2}_2 ∨ -b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ p_178 ∨ -b^{89, 3}_1 c b^{89, 2}_2 ∨ -b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ p_178 ∨ b^{89, 3}_0 c in DIMACS: 18944 -18945 18946 178 -18947 0 18944 -18945 18946 178 -18948 0 18944 -18945 18946 178 18949 0 c 1-1 --> 0 c (-b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ b^{89, 2}_0 ∧ -p_178) -> (-b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ -b^{89, 3}_0) c in CNF: c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ p_178 ∨ -b^{89, 3}_2 c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ p_178 ∨ -b^{89, 3}_1 c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ p_178 ∨ -b^{89, 3}_0 c in DIMACS: 18944 18945 -18946 178 -18947 0 18944 18945 -18946 178 -18948 0 18944 18945 -18946 178 -18949 0 c 0-1 --> -1 c (-b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ -b^{89, 2}_0 ∧ -p_178) -> ( b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ b^{89, 3}_0) c in CNF: c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ p_178 ∨ b^{89, 3}_2 c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ p_178 ∨ -b^{89, 3}_1 c b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ p_178 ∨ b^{89, 3}_0 c in DIMACS: 18944 18945 18946 178 18947 0 18944 18945 18946 178 -18948 0 18944 18945 18946 178 18949 0 c -1-1 --> -2 c ( b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ b^{89, 2}_0 ∧ -p_178) -> ( b^{89, 3}_2 ∧ b^{89, 3}_1 ∧ -b^{89, 3}_0) c in CNF: c -b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ p_178 ∨ b^{89, 3}_2 c -b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ p_178 ∨ b^{89, 3}_1 c -b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ p_178 ∨ -b^{89, 3}_0 c in DIMACS: -18944 18945 -18946 178 18947 0 -18944 18945 -18946 178 18948 0 -18944 18945 -18946 178 -18949 0 c -2-1 --> break c ( b^{89, 2}_2 ∧ b^{89, 2}_1 ∧ -b^{89, 2}_0 ∧ -p_178) -> break c in CNF: c -b^{89, 2}_2 ∨ -b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ p_178 ∨ break c in DIMACS: -18944 -18945 18946 178 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 2}_2 ∧ -b^{89, 2}_1 ∧ -b^{89, 2}_0 ∧ true) c in CNF: c -b^{89, 2}_2 ∨ b^{89, 2}_1 ∨ b^{89, 2}_0 ∨ false c in DIMACS: -18944 18945 18946 0 c 3 does not represent an automaton state. c -(-b^{89, 2}_2 ∧ b^{89, 2}_1 ∧ b^{89, 2}_0 ∧ true) c in CNF: c b^{89, 2}_2 ∨ -b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ false c in DIMACS: 18944 -18945 -18946 0 c -3 does not represent an automaton state. c -( b^{89, 2}_2 ∧ b^{89, 2}_1 ∧ b^{89, 2}_0 ∧ true) c in CNF: c -b^{89, 2}_2 ∨ -b^{89, 2}_1 ∨ -b^{89, 2}_0 ∨ false c in DIMACS: -18944 -18945 -18946 0 c i = 3 c -2+1 --> -1 c ( b^{89, 3}_2 ∧ b^{89, 3}_1 ∧ -b^{89, 3}_0 ∧ p_267) -> ( b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ b^{89, 4}_0) c in CNF: c -b^{89, 3}_2 ∨ -b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ -p_267 ∨ b^{89, 4}_2 c -b^{89, 3}_2 ∨ -b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ -p_267 ∨ -b^{89, 4}_1 c -b^{89, 3}_2 ∨ -b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ -p_267 ∨ b^{89, 4}_0 c in DIMACS: -18947 -18948 18949 -267 18950 0 -18947 -18948 18949 -267 -18951 0 -18947 -18948 18949 -267 18952 0 c -1+1 --> 0 c ( b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ b^{89, 3}_0 ∧ p_267) -> (-b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ -b^{89, 4}_0) c in CNF: c -b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ -p_267 ∨ -b^{89, 4}_2 c -b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ -p_267 ∨ -b^{89, 4}_1 c -b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ -p_267 ∨ -b^{89, 4}_0 c in DIMACS: -18947 18948 -18949 -267 -18950 0 -18947 18948 -18949 -267 -18951 0 -18947 18948 -18949 -267 -18952 0 c 0+1 --> 1 c (-b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ -b^{89, 3}_0 ∧ p_267) -> (-b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ b^{89, 4}_0) c in CNF: c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ -p_267 ∨ -b^{89, 4}_2 c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ -p_267 ∨ -b^{89, 4}_1 c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ -p_267 ∨ b^{89, 4}_0 c in DIMACS: 18947 18948 18949 -267 -18950 0 18947 18948 18949 -267 -18951 0 18947 18948 18949 -267 18952 0 c 1+1 --> 2 c (-b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ b^{89, 3}_0 ∧ p_267) -> (-b^{89, 4}_2 ∧ b^{89, 4}_1 ∧ -b^{89, 4}_0) c in CNF: c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ -p_267 ∨ -b^{89, 4}_2 c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ -p_267 ∨ b^{89, 4}_1 c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ -p_267 ∨ -b^{89, 4}_0 c in DIMACS: 18947 18948 -18949 -267 -18950 0 18947 18948 -18949 -267 18951 0 18947 18948 -18949 -267 -18952 0 c 2+1 --> break c (-b^{89, 3}_2 ∧ b^{89, 3}_1 ∧ -b^{89, 3}_0 ∧ p_267) -> break c in CNF: c b^{89, 3}_2 ∨ -b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ -p_267 ∨ break c in DIMACS: 18947 -18948 18949 -267 1162 0 c 2-1 --> 1 c (-b^{89, 3}_2 ∧ b^{89, 3}_1 ∧ -b^{89, 3}_0 ∧ -p_267) -> (-b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ b^{89, 4}_0) c in CNF: c b^{89, 3}_2 ∨ -b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ p_267 ∨ -b^{89, 4}_2 c b^{89, 3}_2 ∨ -b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ p_267 ∨ -b^{89, 4}_1 c b^{89, 3}_2 ∨ -b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ p_267 ∨ b^{89, 4}_0 c in DIMACS: 18947 -18948 18949 267 -18950 0 18947 -18948 18949 267 -18951 0 18947 -18948 18949 267 18952 0 c 1-1 --> 0 c (-b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ b^{89, 3}_0 ∧ -p_267) -> (-b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ -b^{89, 4}_0) c in CNF: c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ p_267 ∨ -b^{89, 4}_2 c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ p_267 ∨ -b^{89, 4}_1 c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ p_267 ∨ -b^{89, 4}_0 c in DIMACS: 18947 18948 -18949 267 -18950 0 18947 18948 -18949 267 -18951 0 18947 18948 -18949 267 -18952 0 c 0-1 --> -1 c (-b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ -b^{89, 3}_0 ∧ -p_267) -> ( b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ b^{89, 4}_0) c in CNF: c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ p_267 ∨ b^{89, 4}_2 c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ p_267 ∨ -b^{89, 4}_1 c b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ p_267 ∨ b^{89, 4}_0 c in DIMACS: 18947 18948 18949 267 18950 0 18947 18948 18949 267 -18951 0 18947 18948 18949 267 18952 0 c -1-1 --> -2 c ( b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ b^{89, 3}_0 ∧ -p_267) -> ( b^{89, 4}_2 ∧ b^{89, 4}_1 ∧ -b^{89, 4}_0) c in CNF: c -b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ p_267 ∨ b^{89, 4}_2 c -b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ p_267 ∨ b^{89, 4}_1 c -b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ p_267 ∨ -b^{89, 4}_0 c in DIMACS: -18947 18948 -18949 267 18950 0 -18947 18948 -18949 267 18951 0 -18947 18948 -18949 267 -18952 0 c -2-1 --> break c ( b^{89, 3}_2 ∧ b^{89, 3}_1 ∧ -b^{89, 3}_0 ∧ -p_267) -> break c in CNF: c -b^{89, 3}_2 ∨ -b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ p_267 ∨ break c in DIMACS: -18947 -18948 18949 267 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 3}_2 ∧ -b^{89, 3}_1 ∧ -b^{89, 3}_0 ∧ true) c in CNF: c -b^{89, 3}_2 ∨ b^{89, 3}_1 ∨ b^{89, 3}_0 ∨ false c in DIMACS: -18947 18948 18949 0 c 3 does not represent an automaton state. c -(-b^{89, 3}_2 ∧ b^{89, 3}_1 ∧ b^{89, 3}_0 ∧ true) c in CNF: c b^{89, 3}_2 ∨ -b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ false c in DIMACS: 18947 -18948 -18949 0 c -3 does not represent an automaton state. c -( b^{89, 3}_2 ∧ b^{89, 3}_1 ∧ b^{89, 3}_0 ∧ true) c in CNF: c -b^{89, 3}_2 ∨ -b^{89, 3}_1 ∨ -b^{89, 3}_0 ∨ false c in DIMACS: -18947 -18948 -18949 0 c i = 4 c -2+1 --> -1 c ( b^{89, 4}_2 ∧ b^{89, 4}_1 ∧ -b^{89, 4}_0 ∧ p_356) -> ( b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ b^{89, 5}_0) c in CNF: c -b^{89, 4}_2 ∨ -b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ -p_356 ∨ b^{89, 5}_2 c -b^{89, 4}_2 ∨ -b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ -p_356 ∨ -b^{89, 5}_1 c -b^{89, 4}_2 ∨ -b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ -p_356 ∨ b^{89, 5}_0 c in DIMACS: -18950 -18951 18952 -356 18953 0 -18950 -18951 18952 -356 -18954 0 -18950 -18951 18952 -356 18955 0 c -1+1 --> 0 c ( b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ b^{89, 4}_0 ∧ p_356) -> (-b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ -b^{89, 5}_0) c in CNF: c -b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ -p_356 ∨ -b^{89, 5}_2 c -b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ -p_356 ∨ -b^{89, 5}_1 c -b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ -p_356 ∨ -b^{89, 5}_0 c in DIMACS: -18950 18951 -18952 -356 -18953 0 -18950 18951 -18952 -356 -18954 0 -18950 18951 -18952 -356 -18955 0 c 0+1 --> 1 c (-b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ -b^{89, 4}_0 ∧ p_356) -> (-b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ b^{89, 5}_0) c in CNF: c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ -p_356 ∨ -b^{89, 5}_2 c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ -p_356 ∨ -b^{89, 5}_1 c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ -p_356 ∨ b^{89, 5}_0 c in DIMACS: 18950 18951 18952 -356 -18953 0 18950 18951 18952 -356 -18954 0 18950 18951 18952 -356 18955 0 c 1+1 --> 2 c (-b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ b^{89, 4}_0 ∧ p_356) -> (-b^{89, 5}_2 ∧ b^{89, 5}_1 ∧ -b^{89, 5}_0) c in CNF: c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ -p_356 ∨ -b^{89, 5}_2 c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ -p_356 ∨ b^{89, 5}_1 c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ -p_356 ∨ -b^{89, 5}_0 c in DIMACS: 18950 18951 -18952 -356 -18953 0 18950 18951 -18952 -356 18954 0 18950 18951 -18952 -356 -18955 0 c 2+1 --> break c (-b^{89, 4}_2 ∧ b^{89, 4}_1 ∧ -b^{89, 4}_0 ∧ p_356) -> break c in CNF: c b^{89, 4}_2 ∨ -b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ -p_356 ∨ break c in DIMACS: 18950 -18951 18952 -356 1162 0 c 2-1 --> 1 c (-b^{89, 4}_2 ∧ b^{89, 4}_1 ∧ -b^{89, 4}_0 ∧ -p_356) -> (-b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ b^{89, 5}_0) c in CNF: c b^{89, 4}_2 ∨ -b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ p_356 ∨ -b^{89, 5}_2 c b^{89, 4}_2 ∨ -b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ p_356 ∨ -b^{89, 5}_1 c b^{89, 4}_2 ∨ -b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ p_356 ∨ b^{89, 5}_0 c in DIMACS: 18950 -18951 18952 356 -18953 0 18950 -18951 18952 356 -18954 0 18950 -18951 18952 356 18955 0 c 1-1 --> 0 c (-b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ b^{89, 4}_0 ∧ -p_356) -> (-b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ -b^{89, 5}_0) c in CNF: c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ p_356 ∨ -b^{89, 5}_2 c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ p_356 ∨ -b^{89, 5}_1 c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ p_356 ∨ -b^{89, 5}_0 c in DIMACS: 18950 18951 -18952 356 -18953 0 18950 18951 -18952 356 -18954 0 18950 18951 -18952 356 -18955 0 c 0-1 --> -1 c (-b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ -b^{89, 4}_0 ∧ -p_356) -> ( b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ b^{89, 5}_0) c in CNF: c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ p_356 ∨ b^{89, 5}_2 c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ p_356 ∨ -b^{89, 5}_1 c b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ p_356 ∨ b^{89, 5}_0 c in DIMACS: 18950 18951 18952 356 18953 0 18950 18951 18952 356 -18954 0 18950 18951 18952 356 18955 0 c -1-1 --> -2 c ( b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ b^{89, 4}_0 ∧ -p_356) -> ( b^{89, 5}_2 ∧ b^{89, 5}_1 ∧ -b^{89, 5}_0) c in CNF: c -b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ p_356 ∨ b^{89, 5}_2 c -b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ p_356 ∨ b^{89, 5}_1 c -b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ p_356 ∨ -b^{89, 5}_0 c in DIMACS: -18950 18951 -18952 356 18953 0 -18950 18951 -18952 356 18954 0 -18950 18951 -18952 356 -18955 0 c -2-1 --> break c ( b^{89, 4}_2 ∧ b^{89, 4}_1 ∧ -b^{89, 4}_0 ∧ -p_356) -> break c in CNF: c -b^{89, 4}_2 ∨ -b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ p_356 ∨ break c in DIMACS: -18950 -18951 18952 356 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 4}_2 ∧ -b^{89, 4}_1 ∧ -b^{89, 4}_0 ∧ true) c in CNF: c -b^{89, 4}_2 ∨ b^{89, 4}_1 ∨ b^{89, 4}_0 ∨ false c in DIMACS: -18950 18951 18952 0 c 3 does not represent an automaton state. c -(-b^{89, 4}_2 ∧ b^{89, 4}_1 ∧ b^{89, 4}_0 ∧ true) c in CNF: c b^{89, 4}_2 ∨ -b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ false c in DIMACS: 18950 -18951 -18952 0 c -3 does not represent an automaton state. c -( b^{89, 4}_2 ∧ b^{89, 4}_1 ∧ b^{89, 4}_0 ∧ true) c in CNF: c -b^{89, 4}_2 ∨ -b^{89, 4}_1 ∨ -b^{89, 4}_0 ∨ false c in DIMACS: -18950 -18951 -18952 0 c i = 5 c -2+1 --> -1 c ( b^{89, 5}_2 ∧ b^{89, 5}_1 ∧ -b^{89, 5}_0 ∧ p_445) -> ( b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ b^{89, 6}_0) c in CNF: c -b^{89, 5}_2 ∨ -b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ -p_445 ∨ b^{89, 6}_2 c -b^{89, 5}_2 ∨ -b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ -p_445 ∨ -b^{89, 6}_1 c -b^{89, 5}_2 ∨ -b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ -p_445 ∨ b^{89, 6}_0 c in DIMACS: -18953 -18954 18955 -445 18956 0 -18953 -18954 18955 -445 -18957 0 -18953 -18954 18955 -445 18958 0 c -1+1 --> 0 c ( b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ b^{89, 5}_0 ∧ p_445) -> (-b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ -b^{89, 6}_0) c in CNF: c -b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ -p_445 ∨ -b^{89, 6}_2 c -b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ -p_445 ∨ -b^{89, 6}_1 c -b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ -p_445 ∨ -b^{89, 6}_0 c in DIMACS: -18953 18954 -18955 -445 -18956 0 -18953 18954 -18955 -445 -18957 0 -18953 18954 -18955 -445 -18958 0 c 0+1 --> 1 c (-b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ -b^{89, 5}_0 ∧ p_445) -> (-b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ b^{89, 6}_0) c in CNF: c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ -p_445 ∨ -b^{89, 6}_2 c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ -p_445 ∨ -b^{89, 6}_1 c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ -p_445 ∨ b^{89, 6}_0 c in DIMACS: 18953 18954 18955 -445 -18956 0 18953 18954 18955 -445 -18957 0 18953 18954 18955 -445 18958 0 c 1+1 --> 2 c (-b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ b^{89, 5}_0 ∧ p_445) -> (-b^{89, 6}_2 ∧ b^{89, 6}_1 ∧ -b^{89, 6}_0) c in CNF: c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ -p_445 ∨ -b^{89, 6}_2 c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ -p_445 ∨ b^{89, 6}_1 c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ -p_445 ∨ -b^{89, 6}_0 c in DIMACS: 18953 18954 -18955 -445 -18956 0 18953 18954 -18955 -445 18957 0 18953 18954 -18955 -445 -18958 0 c 2+1 --> break c (-b^{89, 5}_2 ∧ b^{89, 5}_1 ∧ -b^{89, 5}_0 ∧ p_445) -> break c in CNF: c b^{89, 5}_2 ∨ -b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ -p_445 ∨ break c in DIMACS: 18953 -18954 18955 -445 1162 0 c 2-1 --> 1 c (-b^{89, 5}_2 ∧ b^{89, 5}_1 ∧ -b^{89, 5}_0 ∧ -p_445) -> (-b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ b^{89, 6}_0) c in CNF: c b^{89, 5}_2 ∨ -b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ p_445 ∨ -b^{89, 6}_2 c b^{89, 5}_2 ∨ -b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ p_445 ∨ -b^{89, 6}_1 c b^{89, 5}_2 ∨ -b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ p_445 ∨ b^{89, 6}_0 c in DIMACS: 18953 -18954 18955 445 -18956 0 18953 -18954 18955 445 -18957 0 18953 -18954 18955 445 18958 0 c 1-1 --> 0 c (-b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ b^{89, 5}_0 ∧ -p_445) -> (-b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ -b^{89, 6}_0) c in CNF: c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ p_445 ∨ -b^{89, 6}_2 c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ p_445 ∨ -b^{89, 6}_1 c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ p_445 ∨ -b^{89, 6}_0 c in DIMACS: 18953 18954 -18955 445 -18956 0 18953 18954 -18955 445 -18957 0 18953 18954 -18955 445 -18958 0 c 0-1 --> -1 c (-b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ -b^{89, 5}_0 ∧ -p_445) -> ( b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ b^{89, 6}_0) c in CNF: c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ p_445 ∨ b^{89, 6}_2 c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ p_445 ∨ -b^{89, 6}_1 c b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ p_445 ∨ b^{89, 6}_0 c in DIMACS: 18953 18954 18955 445 18956 0 18953 18954 18955 445 -18957 0 18953 18954 18955 445 18958 0 c -1-1 --> -2 c ( b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ b^{89, 5}_0 ∧ -p_445) -> ( b^{89, 6}_2 ∧ b^{89, 6}_1 ∧ -b^{89, 6}_0) c in CNF: c -b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ p_445 ∨ b^{89, 6}_2 c -b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ p_445 ∨ b^{89, 6}_1 c -b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ p_445 ∨ -b^{89, 6}_0 c in DIMACS: -18953 18954 -18955 445 18956 0 -18953 18954 -18955 445 18957 0 -18953 18954 -18955 445 -18958 0 c -2-1 --> break c ( b^{89, 5}_2 ∧ b^{89, 5}_1 ∧ -b^{89, 5}_0 ∧ -p_445) -> break c in CNF: c -b^{89, 5}_2 ∨ -b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ p_445 ∨ break c in DIMACS: -18953 -18954 18955 445 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 5}_2 ∧ -b^{89, 5}_1 ∧ -b^{89, 5}_0 ∧ true) c in CNF: c -b^{89, 5}_2 ∨ b^{89, 5}_1 ∨ b^{89, 5}_0 ∨ false c in DIMACS: -18953 18954 18955 0 c 3 does not represent an automaton state. c -(-b^{89, 5}_2 ∧ b^{89, 5}_1 ∧ b^{89, 5}_0 ∧ true) c in CNF: c b^{89, 5}_2 ∨ -b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ false c in DIMACS: 18953 -18954 -18955 0 c -3 does not represent an automaton state. c -( b^{89, 5}_2 ∧ b^{89, 5}_1 ∧ b^{89, 5}_0 ∧ true) c in CNF: c -b^{89, 5}_2 ∨ -b^{89, 5}_1 ∨ -b^{89, 5}_0 ∨ false c in DIMACS: -18953 -18954 -18955 0 c i = 6 c -2+1 --> -1 c ( b^{89, 6}_2 ∧ b^{89, 6}_1 ∧ -b^{89, 6}_0 ∧ p_534) -> ( b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ b^{89, 7}_0) c in CNF: c -b^{89, 6}_2 ∨ -b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ -p_534 ∨ b^{89, 7}_2 c -b^{89, 6}_2 ∨ -b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ -p_534 ∨ -b^{89, 7}_1 c -b^{89, 6}_2 ∨ -b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ -p_534 ∨ b^{89, 7}_0 c in DIMACS: -18956 -18957 18958 -534 18959 0 -18956 -18957 18958 -534 -18960 0 -18956 -18957 18958 -534 18961 0 c -1+1 --> 0 c ( b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ b^{89, 6}_0 ∧ p_534) -> (-b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ -b^{89, 7}_0) c in CNF: c -b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ -p_534 ∨ -b^{89, 7}_2 c -b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ -p_534 ∨ -b^{89, 7}_1 c -b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ -p_534 ∨ -b^{89, 7}_0 c in DIMACS: -18956 18957 -18958 -534 -18959 0 -18956 18957 -18958 -534 -18960 0 -18956 18957 -18958 -534 -18961 0 c 0+1 --> 1 c (-b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ -b^{89, 6}_0 ∧ p_534) -> (-b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ b^{89, 7}_0) c in CNF: c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ -p_534 ∨ -b^{89, 7}_2 c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ -p_534 ∨ -b^{89, 7}_1 c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ -p_534 ∨ b^{89, 7}_0 c in DIMACS: 18956 18957 18958 -534 -18959 0 18956 18957 18958 -534 -18960 0 18956 18957 18958 -534 18961 0 c 1+1 --> 2 c (-b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ b^{89, 6}_0 ∧ p_534) -> (-b^{89, 7}_2 ∧ b^{89, 7}_1 ∧ -b^{89, 7}_0) c in CNF: c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ -p_534 ∨ -b^{89, 7}_2 c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ -p_534 ∨ b^{89, 7}_1 c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ -p_534 ∨ -b^{89, 7}_0 c in DIMACS: 18956 18957 -18958 -534 -18959 0 18956 18957 -18958 -534 18960 0 18956 18957 -18958 -534 -18961 0 c 2+1 --> break c (-b^{89, 6}_2 ∧ b^{89, 6}_1 ∧ -b^{89, 6}_0 ∧ p_534) -> break c in CNF: c b^{89, 6}_2 ∨ -b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ -p_534 ∨ break c in DIMACS: 18956 -18957 18958 -534 1162 0 c 2-1 --> 1 c (-b^{89, 6}_2 ∧ b^{89, 6}_1 ∧ -b^{89, 6}_0 ∧ -p_534) -> (-b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ b^{89, 7}_0) c in CNF: c b^{89, 6}_2 ∨ -b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ p_534 ∨ -b^{89, 7}_2 c b^{89, 6}_2 ∨ -b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ p_534 ∨ -b^{89, 7}_1 c b^{89, 6}_2 ∨ -b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ p_534 ∨ b^{89, 7}_0 c in DIMACS: 18956 -18957 18958 534 -18959 0 18956 -18957 18958 534 -18960 0 18956 -18957 18958 534 18961 0 c 1-1 --> 0 c (-b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ b^{89, 6}_0 ∧ -p_534) -> (-b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ -b^{89, 7}_0) c in CNF: c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ p_534 ∨ -b^{89, 7}_2 c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ p_534 ∨ -b^{89, 7}_1 c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ p_534 ∨ -b^{89, 7}_0 c in DIMACS: 18956 18957 -18958 534 -18959 0 18956 18957 -18958 534 -18960 0 18956 18957 -18958 534 -18961 0 c 0-1 --> -1 c (-b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ -b^{89, 6}_0 ∧ -p_534) -> ( b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ b^{89, 7}_0) c in CNF: c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ p_534 ∨ b^{89, 7}_2 c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ p_534 ∨ -b^{89, 7}_1 c b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ p_534 ∨ b^{89, 7}_0 c in DIMACS: 18956 18957 18958 534 18959 0 18956 18957 18958 534 -18960 0 18956 18957 18958 534 18961 0 c -1-1 --> -2 c ( b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ b^{89, 6}_0 ∧ -p_534) -> ( b^{89, 7}_2 ∧ b^{89, 7}_1 ∧ -b^{89, 7}_0) c in CNF: c -b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ p_534 ∨ b^{89, 7}_2 c -b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ p_534 ∨ b^{89, 7}_1 c -b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ p_534 ∨ -b^{89, 7}_0 c in DIMACS: -18956 18957 -18958 534 18959 0 -18956 18957 -18958 534 18960 0 -18956 18957 -18958 534 -18961 0 c -2-1 --> break c ( b^{89, 6}_2 ∧ b^{89, 6}_1 ∧ -b^{89, 6}_0 ∧ -p_534) -> break c in CNF: c -b^{89, 6}_2 ∨ -b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ p_534 ∨ break c in DIMACS: -18956 -18957 18958 534 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 6}_2 ∧ -b^{89, 6}_1 ∧ -b^{89, 6}_0 ∧ true) c in CNF: c -b^{89, 6}_2 ∨ b^{89, 6}_1 ∨ b^{89, 6}_0 ∨ false c in DIMACS: -18956 18957 18958 0 c 3 does not represent an automaton state. c -(-b^{89, 6}_2 ∧ b^{89, 6}_1 ∧ b^{89, 6}_0 ∧ true) c in CNF: c b^{89, 6}_2 ∨ -b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ false c in DIMACS: 18956 -18957 -18958 0 c -3 does not represent an automaton state. c -( b^{89, 6}_2 ∧ b^{89, 6}_1 ∧ b^{89, 6}_0 ∧ true) c in CNF: c -b^{89, 6}_2 ∨ -b^{89, 6}_1 ∨ -b^{89, 6}_0 ∨ false c in DIMACS: -18956 -18957 -18958 0 c i = 7 c -2+1 --> -1 c ( b^{89, 7}_2 ∧ b^{89, 7}_1 ∧ -b^{89, 7}_0 ∧ p_623) -> ( b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ b^{89, 8}_0) c in CNF: c -b^{89, 7}_2 ∨ -b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ -p_623 ∨ b^{89, 8}_2 c -b^{89, 7}_2 ∨ -b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ -p_623 ∨ -b^{89, 8}_1 c -b^{89, 7}_2 ∨ -b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ -p_623 ∨ b^{89, 8}_0 c in DIMACS: -18959 -18960 18961 -623 18962 0 -18959 -18960 18961 -623 -18963 0 -18959 -18960 18961 -623 18964 0 c -1+1 --> 0 c ( b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ b^{89, 7}_0 ∧ p_623) -> (-b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ -b^{89, 8}_0) c in CNF: c -b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ -p_623 ∨ -b^{89, 8}_2 c -b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ -p_623 ∨ -b^{89, 8}_1 c -b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ -p_623 ∨ -b^{89, 8}_0 c in DIMACS: -18959 18960 -18961 -623 -18962 0 -18959 18960 -18961 -623 -18963 0 -18959 18960 -18961 -623 -18964 0 c 0+1 --> 1 c (-b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ -b^{89, 7}_0 ∧ p_623) -> (-b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ b^{89, 8}_0) c in CNF: c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ -p_623 ∨ -b^{89, 8}_2 c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ -p_623 ∨ -b^{89, 8}_1 c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ -p_623 ∨ b^{89, 8}_0 c in DIMACS: 18959 18960 18961 -623 -18962 0 18959 18960 18961 -623 -18963 0 18959 18960 18961 -623 18964 0 c 1+1 --> 2 c (-b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ b^{89, 7}_0 ∧ p_623) -> (-b^{89, 8}_2 ∧ b^{89, 8}_1 ∧ -b^{89, 8}_0) c in CNF: c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ -p_623 ∨ -b^{89, 8}_2 c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ -p_623 ∨ b^{89, 8}_1 c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ -p_623 ∨ -b^{89, 8}_0 c in DIMACS: 18959 18960 -18961 -623 -18962 0 18959 18960 -18961 -623 18963 0 18959 18960 -18961 -623 -18964 0 c 2+1 --> break c (-b^{89, 7}_2 ∧ b^{89, 7}_1 ∧ -b^{89, 7}_0 ∧ p_623) -> break c in CNF: c b^{89, 7}_2 ∨ -b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ -p_623 ∨ break c in DIMACS: 18959 -18960 18961 -623 1162 0 c 2-1 --> 1 c (-b^{89, 7}_2 ∧ b^{89, 7}_1 ∧ -b^{89, 7}_0 ∧ -p_623) -> (-b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ b^{89, 8}_0) c in CNF: c b^{89, 7}_2 ∨ -b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ p_623 ∨ -b^{89, 8}_2 c b^{89, 7}_2 ∨ -b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ p_623 ∨ -b^{89, 8}_1 c b^{89, 7}_2 ∨ -b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ p_623 ∨ b^{89, 8}_0 c in DIMACS: 18959 -18960 18961 623 -18962 0 18959 -18960 18961 623 -18963 0 18959 -18960 18961 623 18964 0 c 1-1 --> 0 c (-b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ b^{89, 7}_0 ∧ -p_623) -> (-b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ -b^{89, 8}_0) c in CNF: c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ p_623 ∨ -b^{89, 8}_2 c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ p_623 ∨ -b^{89, 8}_1 c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ p_623 ∨ -b^{89, 8}_0 c in DIMACS: 18959 18960 -18961 623 -18962 0 18959 18960 -18961 623 -18963 0 18959 18960 -18961 623 -18964 0 c 0-1 --> -1 c (-b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ -b^{89, 7}_0 ∧ -p_623) -> ( b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ b^{89, 8}_0) c in CNF: c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ p_623 ∨ b^{89, 8}_2 c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ p_623 ∨ -b^{89, 8}_1 c b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ p_623 ∨ b^{89, 8}_0 c in DIMACS: 18959 18960 18961 623 18962 0 18959 18960 18961 623 -18963 0 18959 18960 18961 623 18964 0 c -1-1 --> -2 c ( b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ b^{89, 7}_0 ∧ -p_623) -> ( b^{89, 8}_2 ∧ b^{89, 8}_1 ∧ -b^{89, 8}_0) c in CNF: c -b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ p_623 ∨ b^{89, 8}_2 c -b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ p_623 ∨ b^{89, 8}_1 c -b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ p_623 ∨ -b^{89, 8}_0 c in DIMACS: -18959 18960 -18961 623 18962 0 -18959 18960 -18961 623 18963 0 -18959 18960 -18961 623 -18964 0 c -2-1 --> break c ( b^{89, 7}_2 ∧ b^{89, 7}_1 ∧ -b^{89, 7}_0 ∧ -p_623) -> break c in CNF: c -b^{89, 7}_2 ∨ -b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ p_623 ∨ break c in DIMACS: -18959 -18960 18961 623 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 7}_2 ∧ -b^{89, 7}_1 ∧ -b^{89, 7}_0 ∧ true) c in CNF: c -b^{89, 7}_2 ∨ b^{89, 7}_1 ∨ b^{89, 7}_0 ∨ false c in DIMACS: -18959 18960 18961 0 c 3 does not represent an automaton state. c -(-b^{89, 7}_2 ∧ b^{89, 7}_1 ∧ b^{89, 7}_0 ∧ true) c in CNF: c b^{89, 7}_2 ∨ -b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ false c in DIMACS: 18959 -18960 -18961 0 c -3 does not represent an automaton state. c -( b^{89, 7}_2 ∧ b^{89, 7}_1 ∧ b^{89, 7}_0 ∧ true) c in CNF: c -b^{89, 7}_2 ∨ -b^{89, 7}_1 ∨ -b^{89, 7}_0 ∨ false c in DIMACS: -18959 -18960 -18961 0 c i = 8 c -2+1 --> -1 c ( b^{89, 8}_2 ∧ b^{89, 8}_1 ∧ -b^{89, 8}_0 ∧ p_712) -> ( b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ b^{89, 9}_0) c in CNF: c -b^{89, 8}_2 ∨ -b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ -p_712 ∨ b^{89, 9}_2 c -b^{89, 8}_2 ∨ -b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ -p_712 ∨ -b^{89, 9}_1 c -b^{89, 8}_2 ∨ -b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ -p_712 ∨ b^{89, 9}_0 c in DIMACS: -18962 -18963 18964 -712 18965 0 -18962 -18963 18964 -712 -18966 0 -18962 -18963 18964 -712 18967 0 c -1+1 --> 0 c ( b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ b^{89, 8}_0 ∧ p_712) -> (-b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ -b^{89, 9}_0) c in CNF: c -b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ -p_712 ∨ -b^{89, 9}_2 c -b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ -p_712 ∨ -b^{89, 9}_1 c -b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ -p_712 ∨ -b^{89, 9}_0 c in DIMACS: -18962 18963 -18964 -712 -18965 0 -18962 18963 -18964 -712 -18966 0 -18962 18963 -18964 -712 -18967 0 c 0+1 --> 1 c (-b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ -b^{89, 8}_0 ∧ p_712) -> (-b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ b^{89, 9}_0) c in CNF: c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ -p_712 ∨ -b^{89, 9}_2 c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ -p_712 ∨ -b^{89, 9}_1 c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ -p_712 ∨ b^{89, 9}_0 c in DIMACS: 18962 18963 18964 -712 -18965 0 18962 18963 18964 -712 -18966 0 18962 18963 18964 -712 18967 0 c 1+1 --> 2 c (-b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ b^{89, 8}_0 ∧ p_712) -> (-b^{89, 9}_2 ∧ b^{89, 9}_1 ∧ -b^{89, 9}_0) c in CNF: c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ -p_712 ∨ -b^{89, 9}_2 c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ -p_712 ∨ b^{89, 9}_1 c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ -p_712 ∨ -b^{89, 9}_0 c in DIMACS: 18962 18963 -18964 -712 -18965 0 18962 18963 -18964 -712 18966 0 18962 18963 -18964 -712 -18967 0 c 2+1 --> break c (-b^{89, 8}_2 ∧ b^{89, 8}_1 ∧ -b^{89, 8}_0 ∧ p_712) -> break c in CNF: c b^{89, 8}_2 ∨ -b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ -p_712 ∨ break c in DIMACS: 18962 -18963 18964 -712 1162 0 c 2-1 --> 1 c (-b^{89, 8}_2 ∧ b^{89, 8}_1 ∧ -b^{89, 8}_0 ∧ -p_712) -> (-b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ b^{89, 9}_0) c in CNF: c b^{89, 8}_2 ∨ -b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ p_712 ∨ -b^{89, 9}_2 c b^{89, 8}_2 ∨ -b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ p_712 ∨ -b^{89, 9}_1 c b^{89, 8}_2 ∨ -b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ p_712 ∨ b^{89, 9}_0 c in DIMACS: 18962 -18963 18964 712 -18965 0 18962 -18963 18964 712 -18966 0 18962 -18963 18964 712 18967 0 c 1-1 --> 0 c (-b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ b^{89, 8}_0 ∧ -p_712) -> (-b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ -b^{89, 9}_0) c in CNF: c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ p_712 ∨ -b^{89, 9}_2 c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ p_712 ∨ -b^{89, 9}_1 c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ p_712 ∨ -b^{89, 9}_0 c in DIMACS: 18962 18963 -18964 712 -18965 0 18962 18963 -18964 712 -18966 0 18962 18963 -18964 712 -18967 0 c 0-1 --> -1 c (-b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ -b^{89, 8}_0 ∧ -p_712) -> ( b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ b^{89, 9}_0) c in CNF: c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ p_712 ∨ b^{89, 9}_2 c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ p_712 ∨ -b^{89, 9}_1 c b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ p_712 ∨ b^{89, 9}_0 c in DIMACS: 18962 18963 18964 712 18965 0 18962 18963 18964 712 -18966 0 18962 18963 18964 712 18967 0 c -1-1 --> -2 c ( b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ b^{89, 8}_0 ∧ -p_712) -> ( b^{89, 9}_2 ∧ b^{89, 9}_1 ∧ -b^{89, 9}_0) c in CNF: c -b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ p_712 ∨ b^{89, 9}_2 c -b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ p_712 ∨ b^{89, 9}_1 c -b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ p_712 ∨ -b^{89, 9}_0 c in DIMACS: -18962 18963 -18964 712 18965 0 -18962 18963 -18964 712 18966 0 -18962 18963 -18964 712 -18967 0 c -2-1 --> break c ( b^{89, 8}_2 ∧ b^{89, 8}_1 ∧ -b^{89, 8}_0 ∧ -p_712) -> break c in CNF: c -b^{89, 8}_2 ∨ -b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ p_712 ∨ break c in DIMACS: -18962 -18963 18964 712 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 8}_2 ∧ -b^{89, 8}_1 ∧ -b^{89, 8}_0 ∧ true) c in CNF: c -b^{89, 8}_2 ∨ b^{89, 8}_1 ∨ b^{89, 8}_0 ∨ false c in DIMACS: -18962 18963 18964 0 c 3 does not represent an automaton state. c -(-b^{89, 8}_2 ∧ b^{89, 8}_1 ∧ b^{89, 8}_0 ∧ true) c in CNF: c b^{89, 8}_2 ∨ -b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ false c in DIMACS: 18962 -18963 -18964 0 c -3 does not represent an automaton state. c -( b^{89, 8}_2 ∧ b^{89, 8}_1 ∧ b^{89, 8}_0 ∧ true) c in CNF: c -b^{89, 8}_2 ∨ -b^{89, 8}_1 ∨ -b^{89, 8}_0 ∨ false c in DIMACS: -18962 -18963 -18964 0 c i = 9 c -2+1 --> -1 c ( b^{89, 9}_2 ∧ b^{89, 9}_1 ∧ -b^{89, 9}_0 ∧ p_801) -> ( b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ b^{89, 10}_0) c in CNF: c -b^{89, 9}_2 ∨ -b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ -p_801 ∨ b^{89, 10}_2 c -b^{89, 9}_2 ∨ -b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ -p_801 ∨ -b^{89, 10}_1 c -b^{89, 9}_2 ∨ -b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ -p_801 ∨ b^{89, 10}_0 c in DIMACS: -18965 -18966 18967 -801 18968 0 -18965 -18966 18967 -801 -18969 0 -18965 -18966 18967 -801 18970 0 c -1+1 --> 0 c ( b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ b^{89, 9}_0 ∧ p_801) -> (-b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ -b^{89, 10}_0) c in CNF: c -b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ -p_801 ∨ -b^{89, 10}_2 c -b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ -p_801 ∨ -b^{89, 10}_1 c -b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ -p_801 ∨ -b^{89, 10}_0 c in DIMACS: -18965 18966 -18967 -801 -18968 0 -18965 18966 -18967 -801 -18969 0 -18965 18966 -18967 -801 -18970 0 c 0+1 --> 1 c (-b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ -b^{89, 9}_0 ∧ p_801) -> (-b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ b^{89, 10}_0) c in CNF: c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ -p_801 ∨ -b^{89, 10}_2 c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ -p_801 ∨ -b^{89, 10}_1 c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ -p_801 ∨ b^{89, 10}_0 c in DIMACS: 18965 18966 18967 -801 -18968 0 18965 18966 18967 -801 -18969 0 18965 18966 18967 -801 18970 0 c 1+1 --> 2 c (-b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ b^{89, 9}_0 ∧ p_801) -> (-b^{89, 10}_2 ∧ b^{89, 10}_1 ∧ -b^{89, 10}_0) c in CNF: c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ -p_801 ∨ -b^{89, 10}_2 c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ -p_801 ∨ b^{89, 10}_1 c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ -p_801 ∨ -b^{89, 10}_0 c in DIMACS: 18965 18966 -18967 -801 -18968 0 18965 18966 -18967 -801 18969 0 18965 18966 -18967 -801 -18970 0 c 2+1 --> break c (-b^{89, 9}_2 ∧ b^{89, 9}_1 ∧ -b^{89, 9}_0 ∧ p_801) -> break c in CNF: c b^{89, 9}_2 ∨ -b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ -p_801 ∨ break c in DIMACS: 18965 -18966 18967 -801 1162 0 c 2-1 --> 1 c (-b^{89, 9}_2 ∧ b^{89, 9}_1 ∧ -b^{89, 9}_0 ∧ -p_801) -> (-b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ b^{89, 10}_0) c in CNF: c b^{89, 9}_2 ∨ -b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ p_801 ∨ -b^{89, 10}_2 c b^{89, 9}_2 ∨ -b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ p_801 ∨ -b^{89, 10}_1 c b^{89, 9}_2 ∨ -b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ p_801 ∨ b^{89, 10}_0 c in DIMACS: 18965 -18966 18967 801 -18968 0 18965 -18966 18967 801 -18969 0 18965 -18966 18967 801 18970 0 c 1-1 --> 0 c (-b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ b^{89, 9}_0 ∧ -p_801) -> (-b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ -b^{89, 10}_0) c in CNF: c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ p_801 ∨ -b^{89, 10}_2 c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ p_801 ∨ -b^{89, 10}_1 c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ p_801 ∨ -b^{89, 10}_0 c in DIMACS: 18965 18966 -18967 801 -18968 0 18965 18966 -18967 801 -18969 0 18965 18966 -18967 801 -18970 0 c 0-1 --> -1 c (-b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ -b^{89, 9}_0 ∧ -p_801) -> ( b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ b^{89, 10}_0) c in CNF: c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ p_801 ∨ b^{89, 10}_2 c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ p_801 ∨ -b^{89, 10}_1 c b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ p_801 ∨ b^{89, 10}_0 c in DIMACS: 18965 18966 18967 801 18968 0 18965 18966 18967 801 -18969 0 18965 18966 18967 801 18970 0 c -1-1 --> -2 c ( b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ b^{89, 9}_0 ∧ -p_801) -> ( b^{89, 10}_2 ∧ b^{89, 10}_1 ∧ -b^{89, 10}_0) c in CNF: c -b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ p_801 ∨ b^{89, 10}_2 c -b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ p_801 ∨ b^{89, 10}_1 c -b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ p_801 ∨ -b^{89, 10}_0 c in DIMACS: -18965 18966 -18967 801 18968 0 -18965 18966 -18967 801 18969 0 -18965 18966 -18967 801 -18970 0 c -2-1 --> break c ( b^{89, 9}_2 ∧ b^{89, 9}_1 ∧ -b^{89, 9}_0 ∧ -p_801) -> break c in CNF: c -b^{89, 9}_2 ∨ -b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ p_801 ∨ break c in DIMACS: -18965 -18966 18967 801 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 9}_2 ∧ -b^{89, 9}_1 ∧ -b^{89, 9}_0 ∧ true) c in CNF: c -b^{89, 9}_2 ∨ b^{89, 9}_1 ∨ b^{89, 9}_0 ∨ false c in DIMACS: -18965 18966 18967 0 c 3 does not represent an automaton state. c -(-b^{89, 9}_2 ∧ b^{89, 9}_1 ∧ b^{89, 9}_0 ∧ true) c in CNF: c b^{89, 9}_2 ∨ -b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ false c in DIMACS: 18965 -18966 -18967 0 c -3 does not represent an automaton state. c -( b^{89, 9}_2 ∧ b^{89, 9}_1 ∧ b^{89, 9}_0 ∧ true) c in CNF: c -b^{89, 9}_2 ∨ -b^{89, 9}_1 ∨ -b^{89, 9}_0 ∨ false c in DIMACS: -18965 -18966 -18967 0 c i = 10 c -2+1 --> -1 c ( b^{89, 10}_2 ∧ b^{89, 10}_1 ∧ -b^{89, 10}_0 ∧ p_890) -> ( b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ b^{89, 11}_0) c in CNF: c -b^{89, 10}_2 ∨ -b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ -p_890 ∨ b^{89, 11}_2 c -b^{89, 10}_2 ∨ -b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ -p_890 ∨ -b^{89, 11}_1 c -b^{89, 10}_2 ∨ -b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ -p_890 ∨ b^{89, 11}_0 c in DIMACS: -18968 -18969 18970 -890 18971 0 -18968 -18969 18970 -890 -18972 0 -18968 -18969 18970 -890 18973 0 c -1+1 --> 0 c ( b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ b^{89, 10}_0 ∧ p_890) -> (-b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ -b^{89, 11}_0) c in CNF: c -b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ -p_890 ∨ -b^{89, 11}_2 c -b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ -p_890 ∨ -b^{89, 11}_1 c -b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ -p_890 ∨ -b^{89, 11}_0 c in DIMACS: -18968 18969 -18970 -890 -18971 0 -18968 18969 -18970 -890 -18972 0 -18968 18969 -18970 -890 -18973 0 c 0+1 --> 1 c (-b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ -b^{89, 10}_0 ∧ p_890) -> (-b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ b^{89, 11}_0) c in CNF: c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ -p_890 ∨ -b^{89, 11}_2 c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ -p_890 ∨ -b^{89, 11}_1 c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ -p_890 ∨ b^{89, 11}_0 c in DIMACS: 18968 18969 18970 -890 -18971 0 18968 18969 18970 -890 -18972 0 18968 18969 18970 -890 18973 0 c 1+1 --> 2 c (-b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ b^{89, 10}_0 ∧ p_890) -> (-b^{89, 11}_2 ∧ b^{89, 11}_1 ∧ -b^{89, 11}_0) c in CNF: c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ -p_890 ∨ -b^{89, 11}_2 c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ -p_890 ∨ b^{89, 11}_1 c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ -p_890 ∨ -b^{89, 11}_0 c in DIMACS: 18968 18969 -18970 -890 -18971 0 18968 18969 -18970 -890 18972 0 18968 18969 -18970 -890 -18973 0 c 2+1 --> break c (-b^{89, 10}_2 ∧ b^{89, 10}_1 ∧ -b^{89, 10}_0 ∧ p_890) -> break c in CNF: c b^{89, 10}_2 ∨ -b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ -p_890 ∨ break c in DIMACS: 18968 -18969 18970 -890 1162 0 c 2-1 --> 1 c (-b^{89, 10}_2 ∧ b^{89, 10}_1 ∧ -b^{89, 10}_0 ∧ -p_890) -> (-b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ b^{89, 11}_0) c in CNF: c b^{89, 10}_2 ∨ -b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ p_890 ∨ -b^{89, 11}_2 c b^{89, 10}_2 ∨ -b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ p_890 ∨ -b^{89, 11}_1 c b^{89, 10}_2 ∨ -b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ p_890 ∨ b^{89, 11}_0 c in DIMACS: 18968 -18969 18970 890 -18971 0 18968 -18969 18970 890 -18972 0 18968 -18969 18970 890 18973 0 c 1-1 --> 0 c (-b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ b^{89, 10}_0 ∧ -p_890) -> (-b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ -b^{89, 11}_0) c in CNF: c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ p_890 ∨ -b^{89, 11}_2 c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ p_890 ∨ -b^{89, 11}_1 c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ p_890 ∨ -b^{89, 11}_0 c in DIMACS: 18968 18969 -18970 890 -18971 0 18968 18969 -18970 890 -18972 0 18968 18969 -18970 890 -18973 0 c 0-1 --> -1 c (-b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ -b^{89, 10}_0 ∧ -p_890) -> ( b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ b^{89, 11}_0) c in CNF: c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ p_890 ∨ b^{89, 11}_2 c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ p_890 ∨ -b^{89, 11}_1 c b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ p_890 ∨ b^{89, 11}_0 c in DIMACS: 18968 18969 18970 890 18971 0 18968 18969 18970 890 -18972 0 18968 18969 18970 890 18973 0 c -1-1 --> -2 c ( b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ b^{89, 10}_0 ∧ -p_890) -> ( b^{89, 11}_2 ∧ b^{89, 11}_1 ∧ -b^{89, 11}_0) c in CNF: c -b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ p_890 ∨ b^{89, 11}_2 c -b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ p_890 ∨ b^{89, 11}_1 c -b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ p_890 ∨ -b^{89, 11}_0 c in DIMACS: -18968 18969 -18970 890 18971 0 -18968 18969 -18970 890 18972 0 -18968 18969 -18970 890 -18973 0 c -2-1 --> break c ( b^{89, 10}_2 ∧ b^{89, 10}_1 ∧ -b^{89, 10}_0 ∧ -p_890) -> break c in CNF: c -b^{89, 10}_2 ∨ -b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ p_890 ∨ break c in DIMACS: -18968 -18969 18970 890 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 10}_2 ∧ -b^{89, 10}_1 ∧ -b^{89, 10}_0 ∧ true) c in CNF: c -b^{89, 10}_2 ∨ b^{89, 10}_1 ∨ b^{89, 10}_0 ∨ false c in DIMACS: -18968 18969 18970 0 c 3 does not represent an automaton state. c -(-b^{89, 10}_2 ∧ b^{89, 10}_1 ∧ b^{89, 10}_0 ∧ true) c in CNF: c b^{89, 10}_2 ∨ -b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ false c in DIMACS: 18968 -18969 -18970 0 c -3 does not represent an automaton state. c -( b^{89, 10}_2 ∧ b^{89, 10}_1 ∧ b^{89, 10}_0 ∧ true) c in CNF: c -b^{89, 10}_2 ∨ -b^{89, 10}_1 ∨ -b^{89, 10}_0 ∨ false c in DIMACS: -18968 -18969 -18970 0 c i = 11 c -2+1 --> -1 c ( b^{89, 11}_2 ∧ b^{89, 11}_1 ∧ -b^{89, 11}_0 ∧ p_979) -> ( b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ b^{89, 12}_0) c in CNF: c -b^{89, 11}_2 ∨ -b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ -p_979 ∨ b^{89, 12}_2 c -b^{89, 11}_2 ∨ -b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ -p_979 ∨ -b^{89, 12}_1 c -b^{89, 11}_2 ∨ -b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ -p_979 ∨ b^{89, 12}_0 c in DIMACS: -18971 -18972 18973 -979 18974 0 -18971 -18972 18973 -979 -18975 0 -18971 -18972 18973 -979 18976 0 c -1+1 --> 0 c ( b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ b^{89, 11}_0 ∧ p_979) -> (-b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ -b^{89, 12}_0) c in CNF: c -b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ -p_979 ∨ -b^{89, 12}_2 c -b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ -p_979 ∨ -b^{89, 12}_1 c -b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ -p_979 ∨ -b^{89, 12}_0 c in DIMACS: -18971 18972 -18973 -979 -18974 0 -18971 18972 -18973 -979 -18975 0 -18971 18972 -18973 -979 -18976 0 c 0+1 --> 1 c (-b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ -b^{89, 11}_0 ∧ p_979) -> (-b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ b^{89, 12}_0) c in CNF: c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ -p_979 ∨ -b^{89, 12}_2 c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ -p_979 ∨ -b^{89, 12}_1 c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ -p_979 ∨ b^{89, 12}_0 c in DIMACS: 18971 18972 18973 -979 -18974 0 18971 18972 18973 -979 -18975 0 18971 18972 18973 -979 18976 0 c 1+1 --> 2 c (-b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ b^{89, 11}_0 ∧ p_979) -> (-b^{89, 12}_2 ∧ b^{89, 12}_1 ∧ -b^{89, 12}_0) c in CNF: c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ -p_979 ∨ -b^{89, 12}_2 c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ -p_979 ∨ b^{89, 12}_1 c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ -p_979 ∨ -b^{89, 12}_0 c in DIMACS: 18971 18972 -18973 -979 -18974 0 18971 18972 -18973 -979 18975 0 18971 18972 -18973 -979 -18976 0 c 2+1 --> break c (-b^{89, 11}_2 ∧ b^{89, 11}_1 ∧ -b^{89, 11}_0 ∧ p_979) -> break c in CNF: c b^{89, 11}_2 ∨ -b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ -p_979 ∨ break c in DIMACS: 18971 -18972 18973 -979 1162 0 c 2-1 --> 1 c (-b^{89, 11}_2 ∧ b^{89, 11}_1 ∧ -b^{89, 11}_0 ∧ -p_979) -> (-b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ b^{89, 12}_0) c in CNF: c b^{89, 11}_2 ∨ -b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ p_979 ∨ -b^{89, 12}_2 c b^{89, 11}_2 ∨ -b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ p_979 ∨ -b^{89, 12}_1 c b^{89, 11}_2 ∨ -b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ p_979 ∨ b^{89, 12}_0 c in DIMACS: 18971 -18972 18973 979 -18974 0 18971 -18972 18973 979 -18975 0 18971 -18972 18973 979 18976 0 c 1-1 --> 0 c (-b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ b^{89, 11}_0 ∧ -p_979) -> (-b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ -b^{89, 12}_0) c in CNF: c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ p_979 ∨ -b^{89, 12}_2 c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ p_979 ∨ -b^{89, 12}_1 c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ p_979 ∨ -b^{89, 12}_0 c in DIMACS: 18971 18972 -18973 979 -18974 0 18971 18972 -18973 979 -18975 0 18971 18972 -18973 979 -18976 0 c 0-1 --> -1 c (-b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ -b^{89, 11}_0 ∧ -p_979) -> ( b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ b^{89, 12}_0) c in CNF: c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ p_979 ∨ b^{89, 12}_2 c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ p_979 ∨ -b^{89, 12}_1 c b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ p_979 ∨ b^{89, 12}_0 c in DIMACS: 18971 18972 18973 979 18974 0 18971 18972 18973 979 -18975 0 18971 18972 18973 979 18976 0 c -1-1 --> -2 c ( b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ b^{89, 11}_0 ∧ -p_979) -> ( b^{89, 12}_2 ∧ b^{89, 12}_1 ∧ -b^{89, 12}_0) c in CNF: c -b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ p_979 ∨ b^{89, 12}_2 c -b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ p_979 ∨ b^{89, 12}_1 c -b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ p_979 ∨ -b^{89, 12}_0 c in DIMACS: -18971 18972 -18973 979 18974 0 -18971 18972 -18973 979 18975 0 -18971 18972 -18973 979 -18976 0 c -2-1 --> break c ( b^{89, 11}_2 ∧ b^{89, 11}_1 ∧ -b^{89, 11}_0 ∧ -p_979) -> break c in CNF: c -b^{89, 11}_2 ∨ -b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ p_979 ∨ break c in DIMACS: -18971 -18972 18973 979 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 11}_2 ∧ -b^{89, 11}_1 ∧ -b^{89, 11}_0 ∧ true) c in CNF: c -b^{89, 11}_2 ∨ b^{89, 11}_1 ∨ b^{89, 11}_0 ∨ false c in DIMACS: -18971 18972 18973 0 c 3 does not represent an automaton state. c -(-b^{89, 11}_2 ∧ b^{89, 11}_1 ∧ b^{89, 11}_0 ∧ true) c in CNF: c b^{89, 11}_2 ∨ -b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ false c in DIMACS: 18971 -18972 -18973 0 c -3 does not represent an automaton state. c -( b^{89, 11}_2 ∧ b^{89, 11}_1 ∧ b^{89, 11}_0 ∧ true) c in CNF: c -b^{89, 11}_2 ∨ -b^{89, 11}_1 ∨ -b^{89, 11}_0 ∨ false c in DIMACS: -18971 -18972 -18973 0 c i = 12 c -2+1 --> -1 c ( b^{89, 12}_2 ∧ b^{89, 12}_1 ∧ -b^{89, 12}_0 ∧ p_1068) -> ( b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ b^{89, 13}_0) c in CNF: c -b^{89, 12}_2 ∨ -b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ -p_1068 ∨ b^{89, 13}_2 c -b^{89, 12}_2 ∨ -b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ -p_1068 ∨ -b^{89, 13}_1 c -b^{89, 12}_2 ∨ -b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ -p_1068 ∨ b^{89, 13}_0 c in DIMACS: -18974 -18975 18976 -1068 18977 0 -18974 -18975 18976 -1068 -18978 0 -18974 -18975 18976 -1068 18979 0 c -1+1 --> 0 c ( b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ b^{89, 12}_0 ∧ p_1068) -> (-b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ -b^{89, 13}_0) c in CNF: c -b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ -p_1068 ∨ -b^{89, 13}_2 c -b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ -p_1068 ∨ -b^{89, 13}_1 c -b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ -p_1068 ∨ -b^{89, 13}_0 c in DIMACS: -18974 18975 -18976 -1068 -18977 0 -18974 18975 -18976 -1068 -18978 0 -18974 18975 -18976 -1068 -18979 0 c 0+1 --> 1 c (-b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ -b^{89, 12}_0 ∧ p_1068) -> (-b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ b^{89, 13}_0) c in CNF: c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ -p_1068 ∨ -b^{89, 13}_2 c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ -p_1068 ∨ -b^{89, 13}_1 c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ -p_1068 ∨ b^{89, 13}_0 c in DIMACS: 18974 18975 18976 -1068 -18977 0 18974 18975 18976 -1068 -18978 0 18974 18975 18976 -1068 18979 0 c 1+1 --> 2 c (-b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ b^{89, 12}_0 ∧ p_1068) -> (-b^{89, 13}_2 ∧ b^{89, 13}_1 ∧ -b^{89, 13}_0) c in CNF: c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ -p_1068 ∨ -b^{89, 13}_2 c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ -p_1068 ∨ b^{89, 13}_1 c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ -p_1068 ∨ -b^{89, 13}_0 c in DIMACS: 18974 18975 -18976 -1068 -18977 0 18974 18975 -18976 -1068 18978 0 18974 18975 -18976 -1068 -18979 0 c 2+1 --> break c (-b^{89, 12}_2 ∧ b^{89, 12}_1 ∧ -b^{89, 12}_0 ∧ p_1068) -> break c in CNF: c b^{89, 12}_2 ∨ -b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ -p_1068 ∨ break c in DIMACS: 18974 -18975 18976 -1068 1162 0 c 2-1 --> 1 c (-b^{89, 12}_2 ∧ b^{89, 12}_1 ∧ -b^{89, 12}_0 ∧ -p_1068) -> (-b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ b^{89, 13}_0) c in CNF: c b^{89, 12}_2 ∨ -b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ p_1068 ∨ -b^{89, 13}_2 c b^{89, 12}_2 ∨ -b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ p_1068 ∨ -b^{89, 13}_1 c b^{89, 12}_2 ∨ -b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ p_1068 ∨ b^{89, 13}_0 c in DIMACS: 18974 -18975 18976 1068 -18977 0 18974 -18975 18976 1068 -18978 0 18974 -18975 18976 1068 18979 0 c 1-1 --> 0 c (-b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ b^{89, 12}_0 ∧ -p_1068) -> (-b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ -b^{89, 13}_0) c in CNF: c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ p_1068 ∨ -b^{89, 13}_2 c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ p_1068 ∨ -b^{89, 13}_1 c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ p_1068 ∨ -b^{89, 13}_0 c in DIMACS: 18974 18975 -18976 1068 -18977 0 18974 18975 -18976 1068 -18978 0 18974 18975 -18976 1068 -18979 0 c 0-1 --> -1 c (-b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ -b^{89, 12}_0 ∧ -p_1068) -> ( b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ b^{89, 13}_0) c in CNF: c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ p_1068 ∨ b^{89, 13}_2 c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ p_1068 ∨ -b^{89, 13}_1 c b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ p_1068 ∨ b^{89, 13}_0 c in DIMACS: 18974 18975 18976 1068 18977 0 18974 18975 18976 1068 -18978 0 18974 18975 18976 1068 18979 0 c -1-1 --> -2 c ( b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ b^{89, 12}_0 ∧ -p_1068) -> ( b^{89, 13}_2 ∧ b^{89, 13}_1 ∧ -b^{89, 13}_0) c in CNF: c -b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ p_1068 ∨ b^{89, 13}_2 c -b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ p_1068 ∨ b^{89, 13}_1 c -b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ p_1068 ∨ -b^{89, 13}_0 c in DIMACS: -18974 18975 -18976 1068 18977 0 -18974 18975 -18976 1068 18978 0 -18974 18975 -18976 1068 -18979 0 c -2-1 --> break c ( b^{89, 12}_2 ∧ b^{89, 12}_1 ∧ -b^{89, 12}_0 ∧ -p_1068) -> break c in CNF: c -b^{89, 12}_2 ∨ -b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ p_1068 ∨ break c in DIMACS: -18974 -18975 18976 1068 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 12}_2 ∧ -b^{89, 12}_1 ∧ -b^{89, 12}_0 ∧ true) c in CNF: c -b^{89, 12}_2 ∨ b^{89, 12}_1 ∨ b^{89, 12}_0 ∨ false c in DIMACS: -18974 18975 18976 0 c 3 does not represent an automaton state. c -(-b^{89, 12}_2 ∧ b^{89, 12}_1 ∧ b^{89, 12}_0 ∧ true) c in CNF: c b^{89, 12}_2 ∨ -b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ false c in DIMACS: 18974 -18975 -18976 0 c -3 does not represent an automaton state. c -( b^{89, 12}_2 ∧ b^{89, 12}_1 ∧ b^{89, 12}_0 ∧ true) c in CNF: c -b^{89, 12}_2 ∨ -b^{89, 12}_1 ∨ -b^{89, 12}_0 ∨ false c in DIMACS: -18974 -18975 -18976 0 c i = 13 c -2+1 --> -1 c ( b^{89, 13}_2 ∧ b^{89, 13}_1 ∧ -b^{89, 13}_0 ∧ p_1157) -> ( b^{89, 14}_2 ∧ -b^{89, 14}_1 ∧ b^{89, 14}_0) c in CNF: c -b^{89, 13}_2 ∨ -b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ -p_1157 ∨ b^{89, 14}_2 c -b^{89, 13}_2 ∨ -b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ -p_1157 ∨ -b^{89, 14}_1 c -b^{89, 13}_2 ∨ -b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ -p_1157 ∨ b^{89, 14}_0 c in DIMACS: -18977 -18978 18979 -1157 18980 0 -18977 -18978 18979 -1157 -18981 0 -18977 -18978 18979 -1157 18982 0 c -1+1 --> 0 c ( b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ b^{89, 13}_0 ∧ p_1157) -> (-b^{89, 14}_2 ∧ -b^{89, 14}_1 ∧ -b^{89, 14}_0) c in CNF: c -b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ -p_1157 ∨ -b^{89, 14}_2 c -b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ -p_1157 ∨ -b^{89, 14}_1 c -b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ -p_1157 ∨ -b^{89, 14}_0 c in DIMACS: -18977 18978 -18979 -1157 -18980 0 -18977 18978 -18979 -1157 -18981 0 -18977 18978 -18979 -1157 -18982 0 c 0+1 --> 1 c (-b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ -b^{89, 13}_0 ∧ p_1157) -> (-b^{89, 14}_2 ∧ -b^{89, 14}_1 ∧ b^{89, 14}_0) c in CNF: c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ -p_1157 ∨ -b^{89, 14}_2 c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ -p_1157 ∨ -b^{89, 14}_1 c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ -p_1157 ∨ b^{89, 14}_0 c in DIMACS: 18977 18978 18979 -1157 -18980 0 18977 18978 18979 -1157 -18981 0 18977 18978 18979 -1157 18982 0 c 1+1 --> 2 c (-b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ b^{89, 13}_0 ∧ p_1157) -> (-b^{89, 14}_2 ∧ b^{89, 14}_1 ∧ -b^{89, 14}_0) c in CNF: c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ -p_1157 ∨ -b^{89, 14}_2 c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ -p_1157 ∨ b^{89, 14}_1 c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ -p_1157 ∨ -b^{89, 14}_0 c in DIMACS: 18977 18978 -18979 -1157 -18980 0 18977 18978 -18979 -1157 18981 0 18977 18978 -18979 -1157 -18982 0 c 2+1 --> break c (-b^{89, 13}_2 ∧ b^{89, 13}_1 ∧ -b^{89, 13}_0 ∧ p_1157) -> break c in CNF: c b^{89, 13}_2 ∨ -b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ -p_1157 ∨ break c in DIMACS: 18977 -18978 18979 -1157 1162 0 c 2-1 --> 1 c (-b^{89, 13}_2 ∧ b^{89, 13}_1 ∧ -b^{89, 13}_0 ∧ -p_1157) -> (-b^{89, 14}_2 ∧ -b^{89, 14}_1 ∧ b^{89, 14}_0) c in CNF: c b^{89, 13}_2 ∨ -b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ p_1157 ∨ -b^{89, 14}_2 c b^{89, 13}_2 ∨ -b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ p_1157 ∨ -b^{89, 14}_1 c b^{89, 13}_2 ∨ -b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ p_1157 ∨ b^{89, 14}_0 c in DIMACS: 18977 -18978 18979 1157 -18980 0 18977 -18978 18979 1157 -18981 0 18977 -18978 18979 1157 18982 0 c 1-1 --> 0 c (-b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ b^{89, 13}_0 ∧ -p_1157) -> (-b^{89, 14}_2 ∧ -b^{89, 14}_1 ∧ -b^{89, 14}_0) c in CNF: c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ p_1157 ∨ -b^{89, 14}_2 c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ p_1157 ∨ -b^{89, 14}_1 c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ p_1157 ∨ -b^{89, 14}_0 c in DIMACS: 18977 18978 -18979 1157 -18980 0 18977 18978 -18979 1157 -18981 0 18977 18978 -18979 1157 -18982 0 c 0-1 --> -1 c (-b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ -b^{89, 13}_0 ∧ -p_1157) -> ( b^{89, 14}_2 ∧ -b^{89, 14}_1 ∧ b^{89, 14}_0) c in CNF: c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ p_1157 ∨ b^{89, 14}_2 c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ p_1157 ∨ -b^{89, 14}_1 c b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ p_1157 ∨ b^{89, 14}_0 c in DIMACS: 18977 18978 18979 1157 18980 0 18977 18978 18979 1157 -18981 0 18977 18978 18979 1157 18982 0 c -1-1 --> -2 c ( b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ b^{89, 13}_0 ∧ -p_1157) -> ( b^{89, 14}_2 ∧ b^{89, 14}_1 ∧ -b^{89, 14}_0) c in CNF: c -b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ p_1157 ∨ b^{89, 14}_2 c -b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ p_1157 ∨ b^{89, 14}_1 c -b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ p_1157 ∨ -b^{89, 14}_0 c in DIMACS: -18977 18978 -18979 1157 18980 0 -18977 18978 -18979 1157 18981 0 -18977 18978 -18979 1157 -18982 0 c -2-1 --> break c ( b^{89, 13}_2 ∧ b^{89, 13}_1 ∧ -b^{89, 13}_0 ∧ -p_1157) -> break c in CNF: c -b^{89, 13}_2 ∨ -b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ p_1157 ∨ break c in DIMACS: -18977 -18978 18979 1157 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{89, 13}_2 ∧ -b^{89, 13}_1 ∧ -b^{89, 13}_0 ∧ true) c in CNF: c -b^{89, 13}_2 ∨ b^{89, 13}_1 ∨ b^{89, 13}_0 ∨ false c in DIMACS: -18977 18978 18979 0 c 3 does not represent an automaton state. c -(-b^{89, 13}_2 ∧ b^{89, 13}_1 ∧ b^{89, 13}_0 ∧ true) c in CNF: c b^{89, 13}_2 ∨ -b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ false c in DIMACS: 18977 -18978 -18979 0 c -3 does not represent an automaton state. c -( b^{89, 13}_2 ∧ b^{89, 13}_1 ∧ b^{89, 13}_0 ∧ true) c in CNF: c -b^{89, 13}_2 ∨ -b^{89, 13}_1 ∨ -b^{89, 13}_0 ∨ false c in DIMACS: -18977 -18978 -18979 0 c INIT for k = 90 c -b^{90, 1}_2 c -b^{90, 1}_1 c -b^{90, 1}_0 c in DIMACS: -18983 0 -18984 0 -18985 0 c Transitions for k = 90 c i = 1 c -2+1 --> -1 c ( b^{90, 1}_2 ∧ b^{90, 1}_1 ∧ -b^{90, 1}_0 ∧ p_90) -> ( b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ b^{90, 2}_0) c in CNF: c -b^{90, 1}_2 ∨ -b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ -p_90 ∨ b^{90, 2}_2 c -b^{90, 1}_2 ∨ -b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ -p_90 ∨ -b^{90, 2}_1 c -b^{90, 1}_2 ∨ -b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ -p_90 ∨ b^{90, 2}_0 c in DIMACS: -18983 -18984 18985 -90 18986 0 -18983 -18984 18985 -90 -18987 0 -18983 -18984 18985 -90 18988 0 c -1+1 --> 0 c ( b^{90, 1}_2 ∧ -b^{90, 1}_1 ∧ b^{90, 1}_0 ∧ p_90) -> (-b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ -b^{90, 2}_0) c in CNF: c -b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ -p_90 ∨ -b^{90, 2}_2 c -b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ -p_90 ∨ -b^{90, 2}_1 c -b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ -p_90 ∨ -b^{90, 2}_0 c in DIMACS: -18983 18984 -18985 -90 -18986 0 -18983 18984 -18985 -90 -18987 0 -18983 18984 -18985 -90 -18988 0 c 0+1 --> 1 c (-b^{90, 1}_2 ∧ -b^{90, 1}_1 ∧ -b^{90, 1}_0 ∧ p_90) -> (-b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ b^{90, 2}_0) c in CNF: c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ -p_90 ∨ -b^{90, 2}_2 c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ -p_90 ∨ -b^{90, 2}_1 c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ -p_90 ∨ b^{90, 2}_0 c in DIMACS: 18983 18984 18985 -90 -18986 0 18983 18984 18985 -90 -18987 0 18983 18984 18985 -90 18988 0 c 1+1 --> 2 c (-b^{90, 1}_2 ∧ -b^{90, 1}_1 ∧ b^{90, 1}_0 ∧ p_90) -> (-b^{90, 2}_2 ∧ b^{90, 2}_1 ∧ -b^{90, 2}_0) c in CNF: c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ -p_90 ∨ -b^{90, 2}_2 c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ -p_90 ∨ b^{90, 2}_1 c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ -p_90 ∨ -b^{90, 2}_0 c in DIMACS: 18983 18984 -18985 -90 -18986 0 18983 18984 -18985 -90 18987 0 18983 18984 -18985 -90 -18988 0 c 2+1 --> break c (-b^{90, 1}_2 ∧ b^{90, 1}_1 ∧ -b^{90, 1}_0 ∧ p_90) -> break c in CNF: c b^{90, 1}_2 ∨ -b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ -p_90 ∨ break c in DIMACS: 18983 -18984 18985 -90 1162 0 c 2-1 --> 1 c (-b^{90, 1}_2 ∧ b^{90, 1}_1 ∧ -b^{90, 1}_0 ∧ -p_90) -> (-b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ b^{90, 2}_0) c in CNF: c b^{90, 1}_2 ∨ -b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ p_90 ∨ -b^{90, 2}_2 c b^{90, 1}_2 ∨ -b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ p_90 ∨ -b^{90, 2}_1 c b^{90, 1}_2 ∨ -b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ p_90 ∨ b^{90, 2}_0 c in DIMACS: 18983 -18984 18985 90 -18986 0 18983 -18984 18985 90 -18987 0 18983 -18984 18985 90 18988 0 c 1-1 --> 0 c (-b^{90, 1}_2 ∧ -b^{90, 1}_1 ∧ b^{90, 1}_0 ∧ -p_90) -> (-b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ -b^{90, 2}_0) c in CNF: c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ p_90 ∨ -b^{90, 2}_2 c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ p_90 ∨ -b^{90, 2}_1 c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ p_90 ∨ -b^{90, 2}_0 c in DIMACS: 18983 18984 -18985 90 -18986 0 18983 18984 -18985 90 -18987 0 18983 18984 -18985 90 -18988 0 c 0-1 --> -1 c (-b^{90, 1}_2 ∧ -b^{90, 1}_1 ∧ -b^{90, 1}_0 ∧ -p_90) -> ( b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ b^{90, 2}_0) c in CNF: c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ p_90 ∨ b^{90, 2}_2 c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ p_90 ∨ -b^{90, 2}_1 c b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ p_90 ∨ b^{90, 2}_0 c in DIMACS: 18983 18984 18985 90 18986 0 18983 18984 18985 90 -18987 0 18983 18984 18985 90 18988 0 c -1-1 --> -2 c ( b^{90, 1}_2 ∧ -b^{90, 1}_1 ∧ b^{90, 1}_0 ∧ -p_90) -> ( b^{90, 2}_2 ∧ b^{90, 2}_1 ∧ -b^{90, 2}_0) c in CNF: c -b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ p_90 ∨ b^{90, 2}_2 c -b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ p_90 ∨ b^{90, 2}_1 c -b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ p_90 ∨ -b^{90, 2}_0 c in DIMACS: -18983 18984 -18985 90 18986 0 -18983 18984 -18985 90 18987 0 -18983 18984 -18985 90 -18988 0 c -2-1 --> break c ( b^{90, 1}_2 ∧ b^{90, 1}_1 ∧ -b^{90, 1}_0 ∧ -p_90) -> break c in CNF: c -b^{90, 1}_2 ∨ -b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ p_90 ∨ break c in DIMACS: -18983 -18984 18985 90 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 1}_2 ∧ -b^{90, 1}_1 ∧ -b^{90, 1}_0 ∧ true) c in CNF: c -b^{90, 1}_2 ∨ b^{90, 1}_1 ∨ b^{90, 1}_0 ∨ false c in DIMACS: -18983 18984 18985 0 c 3 does not represent an automaton state. c -(-b^{90, 1}_2 ∧ b^{90, 1}_1 ∧ b^{90, 1}_0 ∧ true) c in CNF: c b^{90, 1}_2 ∨ -b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ false c in DIMACS: 18983 -18984 -18985 0 c -3 does not represent an automaton state. c -( b^{90, 1}_2 ∧ b^{90, 1}_1 ∧ b^{90, 1}_0 ∧ true) c in CNF: c -b^{90, 1}_2 ∨ -b^{90, 1}_1 ∨ -b^{90, 1}_0 ∨ false c in DIMACS: -18983 -18984 -18985 0 c i = 2 c -2+1 --> -1 c ( b^{90, 2}_2 ∧ b^{90, 2}_1 ∧ -b^{90, 2}_0 ∧ p_180) -> ( b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ b^{90, 3}_0) c in CNF: c -b^{90, 2}_2 ∨ -b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ -p_180 ∨ b^{90, 3}_2 c -b^{90, 2}_2 ∨ -b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ -p_180 ∨ -b^{90, 3}_1 c -b^{90, 2}_2 ∨ -b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ -p_180 ∨ b^{90, 3}_0 c in DIMACS: -18986 -18987 18988 -180 18989 0 -18986 -18987 18988 -180 -18990 0 -18986 -18987 18988 -180 18991 0 c -1+1 --> 0 c ( b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ b^{90, 2}_0 ∧ p_180) -> (-b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ -b^{90, 3}_0) c in CNF: c -b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ -p_180 ∨ -b^{90, 3}_2 c -b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ -p_180 ∨ -b^{90, 3}_1 c -b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ -p_180 ∨ -b^{90, 3}_0 c in DIMACS: -18986 18987 -18988 -180 -18989 0 -18986 18987 -18988 -180 -18990 0 -18986 18987 -18988 -180 -18991 0 c 0+1 --> 1 c (-b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ -b^{90, 2}_0 ∧ p_180) -> (-b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ b^{90, 3}_0) c in CNF: c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ -p_180 ∨ -b^{90, 3}_2 c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ -p_180 ∨ -b^{90, 3}_1 c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ -p_180 ∨ b^{90, 3}_0 c in DIMACS: 18986 18987 18988 -180 -18989 0 18986 18987 18988 -180 -18990 0 18986 18987 18988 -180 18991 0 c 1+1 --> 2 c (-b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ b^{90, 2}_0 ∧ p_180) -> (-b^{90, 3}_2 ∧ b^{90, 3}_1 ∧ -b^{90, 3}_0) c in CNF: c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ -p_180 ∨ -b^{90, 3}_2 c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ -p_180 ∨ b^{90, 3}_1 c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ -p_180 ∨ -b^{90, 3}_0 c in DIMACS: 18986 18987 -18988 -180 -18989 0 18986 18987 -18988 -180 18990 0 18986 18987 -18988 -180 -18991 0 c 2+1 --> break c (-b^{90, 2}_2 ∧ b^{90, 2}_1 ∧ -b^{90, 2}_0 ∧ p_180) -> break c in CNF: c b^{90, 2}_2 ∨ -b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ -p_180 ∨ break c in DIMACS: 18986 -18987 18988 -180 1162 0 c 2-1 --> 1 c (-b^{90, 2}_2 ∧ b^{90, 2}_1 ∧ -b^{90, 2}_0 ∧ -p_180) -> (-b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ b^{90, 3}_0) c in CNF: c b^{90, 2}_2 ∨ -b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ p_180 ∨ -b^{90, 3}_2 c b^{90, 2}_2 ∨ -b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ p_180 ∨ -b^{90, 3}_1 c b^{90, 2}_2 ∨ -b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ p_180 ∨ b^{90, 3}_0 c in DIMACS: 18986 -18987 18988 180 -18989 0 18986 -18987 18988 180 -18990 0 18986 -18987 18988 180 18991 0 c 1-1 --> 0 c (-b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ b^{90, 2}_0 ∧ -p_180) -> (-b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ -b^{90, 3}_0) c in CNF: c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ p_180 ∨ -b^{90, 3}_2 c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ p_180 ∨ -b^{90, 3}_1 c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ p_180 ∨ -b^{90, 3}_0 c in DIMACS: 18986 18987 -18988 180 -18989 0 18986 18987 -18988 180 -18990 0 18986 18987 -18988 180 -18991 0 c 0-1 --> -1 c (-b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ -b^{90, 2}_0 ∧ -p_180) -> ( b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ b^{90, 3}_0) c in CNF: c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ p_180 ∨ b^{90, 3}_2 c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ p_180 ∨ -b^{90, 3}_1 c b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ p_180 ∨ b^{90, 3}_0 c in DIMACS: 18986 18987 18988 180 18989 0 18986 18987 18988 180 -18990 0 18986 18987 18988 180 18991 0 c -1-1 --> -2 c ( b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ b^{90, 2}_0 ∧ -p_180) -> ( b^{90, 3}_2 ∧ b^{90, 3}_1 ∧ -b^{90, 3}_0) c in CNF: c -b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ p_180 ∨ b^{90, 3}_2 c -b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ p_180 ∨ b^{90, 3}_1 c -b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ p_180 ∨ -b^{90, 3}_0 c in DIMACS: -18986 18987 -18988 180 18989 0 -18986 18987 -18988 180 18990 0 -18986 18987 -18988 180 -18991 0 c -2-1 --> break c ( b^{90, 2}_2 ∧ b^{90, 2}_1 ∧ -b^{90, 2}_0 ∧ -p_180) -> break c in CNF: c -b^{90, 2}_2 ∨ -b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ p_180 ∨ break c in DIMACS: -18986 -18987 18988 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 2}_2 ∧ -b^{90, 2}_1 ∧ -b^{90, 2}_0 ∧ true) c in CNF: c -b^{90, 2}_2 ∨ b^{90, 2}_1 ∨ b^{90, 2}_0 ∨ false c in DIMACS: -18986 18987 18988 0 c 3 does not represent an automaton state. c -(-b^{90, 2}_2 ∧ b^{90, 2}_1 ∧ b^{90, 2}_0 ∧ true) c in CNF: c b^{90, 2}_2 ∨ -b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ false c in DIMACS: 18986 -18987 -18988 0 c -3 does not represent an automaton state. c -( b^{90, 2}_2 ∧ b^{90, 2}_1 ∧ b^{90, 2}_0 ∧ true) c in CNF: c -b^{90, 2}_2 ∨ -b^{90, 2}_1 ∨ -b^{90, 2}_0 ∨ false c in DIMACS: -18986 -18987 -18988 0 c i = 3 c -2+1 --> -1 c ( b^{90, 3}_2 ∧ b^{90, 3}_1 ∧ -b^{90, 3}_0 ∧ p_270) -> ( b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ b^{90, 4}_0) c in CNF: c -b^{90, 3}_2 ∨ -b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ -p_270 ∨ b^{90, 4}_2 c -b^{90, 3}_2 ∨ -b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ -p_270 ∨ -b^{90, 4}_1 c -b^{90, 3}_2 ∨ -b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ -p_270 ∨ b^{90, 4}_0 c in DIMACS: -18989 -18990 18991 -270 18992 0 -18989 -18990 18991 -270 -18993 0 -18989 -18990 18991 -270 18994 0 c -1+1 --> 0 c ( b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ b^{90, 3}_0 ∧ p_270) -> (-b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ -b^{90, 4}_0) c in CNF: c -b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ -p_270 ∨ -b^{90, 4}_2 c -b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ -p_270 ∨ -b^{90, 4}_1 c -b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ -p_270 ∨ -b^{90, 4}_0 c in DIMACS: -18989 18990 -18991 -270 -18992 0 -18989 18990 -18991 -270 -18993 0 -18989 18990 -18991 -270 -18994 0 c 0+1 --> 1 c (-b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ -b^{90, 3}_0 ∧ p_270) -> (-b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ b^{90, 4}_0) c in CNF: c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ -p_270 ∨ -b^{90, 4}_2 c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ -p_270 ∨ -b^{90, 4}_1 c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ -p_270 ∨ b^{90, 4}_0 c in DIMACS: 18989 18990 18991 -270 -18992 0 18989 18990 18991 -270 -18993 0 18989 18990 18991 -270 18994 0 c 1+1 --> 2 c (-b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ b^{90, 3}_0 ∧ p_270) -> (-b^{90, 4}_2 ∧ b^{90, 4}_1 ∧ -b^{90, 4}_0) c in CNF: c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ -p_270 ∨ -b^{90, 4}_2 c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ -p_270 ∨ b^{90, 4}_1 c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ -p_270 ∨ -b^{90, 4}_0 c in DIMACS: 18989 18990 -18991 -270 -18992 0 18989 18990 -18991 -270 18993 0 18989 18990 -18991 -270 -18994 0 c 2+1 --> break c (-b^{90, 3}_2 ∧ b^{90, 3}_1 ∧ -b^{90, 3}_0 ∧ p_270) -> break c in CNF: c b^{90, 3}_2 ∨ -b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ -p_270 ∨ break c in DIMACS: 18989 -18990 18991 -270 1162 0 c 2-1 --> 1 c (-b^{90, 3}_2 ∧ b^{90, 3}_1 ∧ -b^{90, 3}_0 ∧ -p_270) -> (-b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ b^{90, 4}_0) c in CNF: c b^{90, 3}_2 ∨ -b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ p_270 ∨ -b^{90, 4}_2 c b^{90, 3}_2 ∨ -b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ p_270 ∨ -b^{90, 4}_1 c b^{90, 3}_2 ∨ -b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ p_270 ∨ b^{90, 4}_0 c in DIMACS: 18989 -18990 18991 270 -18992 0 18989 -18990 18991 270 -18993 0 18989 -18990 18991 270 18994 0 c 1-1 --> 0 c (-b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ b^{90, 3}_0 ∧ -p_270) -> (-b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ -b^{90, 4}_0) c in CNF: c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ p_270 ∨ -b^{90, 4}_2 c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ p_270 ∨ -b^{90, 4}_1 c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ p_270 ∨ -b^{90, 4}_0 c in DIMACS: 18989 18990 -18991 270 -18992 0 18989 18990 -18991 270 -18993 0 18989 18990 -18991 270 -18994 0 c 0-1 --> -1 c (-b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ -b^{90, 3}_0 ∧ -p_270) -> ( b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ b^{90, 4}_0) c in CNF: c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ p_270 ∨ b^{90, 4}_2 c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ p_270 ∨ -b^{90, 4}_1 c b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ p_270 ∨ b^{90, 4}_0 c in DIMACS: 18989 18990 18991 270 18992 0 18989 18990 18991 270 -18993 0 18989 18990 18991 270 18994 0 c -1-1 --> -2 c ( b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ b^{90, 3}_0 ∧ -p_270) -> ( b^{90, 4}_2 ∧ b^{90, 4}_1 ∧ -b^{90, 4}_0) c in CNF: c -b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ p_270 ∨ b^{90, 4}_2 c -b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ p_270 ∨ b^{90, 4}_1 c -b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ p_270 ∨ -b^{90, 4}_0 c in DIMACS: -18989 18990 -18991 270 18992 0 -18989 18990 -18991 270 18993 0 -18989 18990 -18991 270 -18994 0 c -2-1 --> break c ( b^{90, 3}_2 ∧ b^{90, 3}_1 ∧ -b^{90, 3}_0 ∧ -p_270) -> break c in CNF: c -b^{90, 3}_2 ∨ -b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ p_270 ∨ break c in DIMACS: -18989 -18990 18991 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 3}_2 ∧ -b^{90, 3}_1 ∧ -b^{90, 3}_0 ∧ true) c in CNF: c -b^{90, 3}_2 ∨ b^{90, 3}_1 ∨ b^{90, 3}_0 ∨ false c in DIMACS: -18989 18990 18991 0 c 3 does not represent an automaton state. c -(-b^{90, 3}_2 ∧ b^{90, 3}_1 ∧ b^{90, 3}_0 ∧ true) c in CNF: c b^{90, 3}_2 ∨ -b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ false c in DIMACS: 18989 -18990 -18991 0 c -3 does not represent an automaton state. c -( b^{90, 3}_2 ∧ b^{90, 3}_1 ∧ b^{90, 3}_0 ∧ true) c in CNF: c -b^{90, 3}_2 ∨ -b^{90, 3}_1 ∨ -b^{90, 3}_0 ∨ false c in DIMACS: -18989 -18990 -18991 0 c i = 4 c -2+1 --> -1 c ( b^{90, 4}_2 ∧ b^{90, 4}_1 ∧ -b^{90, 4}_0 ∧ p_360) -> ( b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ b^{90, 5}_0) c in CNF: c -b^{90, 4}_2 ∨ -b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ -p_360 ∨ b^{90, 5}_2 c -b^{90, 4}_2 ∨ -b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ -p_360 ∨ -b^{90, 5}_1 c -b^{90, 4}_2 ∨ -b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ -p_360 ∨ b^{90, 5}_0 c in DIMACS: -18992 -18993 18994 -360 18995 0 -18992 -18993 18994 -360 -18996 0 -18992 -18993 18994 -360 18997 0 c -1+1 --> 0 c ( b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ b^{90, 4}_0 ∧ p_360) -> (-b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ -b^{90, 5}_0) c in CNF: c -b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ -p_360 ∨ -b^{90, 5}_2 c -b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ -p_360 ∨ -b^{90, 5}_1 c -b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ -p_360 ∨ -b^{90, 5}_0 c in DIMACS: -18992 18993 -18994 -360 -18995 0 -18992 18993 -18994 -360 -18996 0 -18992 18993 -18994 -360 -18997 0 c 0+1 --> 1 c (-b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ -b^{90, 4}_0 ∧ p_360) -> (-b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ b^{90, 5}_0) c in CNF: c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ -p_360 ∨ -b^{90, 5}_2 c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ -p_360 ∨ -b^{90, 5}_1 c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ -p_360 ∨ b^{90, 5}_0 c in DIMACS: 18992 18993 18994 -360 -18995 0 18992 18993 18994 -360 -18996 0 18992 18993 18994 -360 18997 0 c 1+1 --> 2 c (-b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ b^{90, 4}_0 ∧ p_360) -> (-b^{90, 5}_2 ∧ b^{90, 5}_1 ∧ -b^{90, 5}_0) c in CNF: c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ -p_360 ∨ -b^{90, 5}_2 c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ -p_360 ∨ b^{90, 5}_1 c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ -p_360 ∨ -b^{90, 5}_0 c in DIMACS: 18992 18993 -18994 -360 -18995 0 18992 18993 -18994 -360 18996 0 18992 18993 -18994 -360 -18997 0 c 2+1 --> break c (-b^{90, 4}_2 ∧ b^{90, 4}_1 ∧ -b^{90, 4}_0 ∧ p_360) -> break c in CNF: c b^{90, 4}_2 ∨ -b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ -p_360 ∨ break c in DIMACS: 18992 -18993 18994 -360 1162 0 c 2-1 --> 1 c (-b^{90, 4}_2 ∧ b^{90, 4}_1 ∧ -b^{90, 4}_0 ∧ -p_360) -> (-b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ b^{90, 5}_0) c in CNF: c b^{90, 4}_2 ∨ -b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ p_360 ∨ -b^{90, 5}_2 c b^{90, 4}_2 ∨ -b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ p_360 ∨ -b^{90, 5}_1 c b^{90, 4}_2 ∨ -b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ p_360 ∨ b^{90, 5}_0 c in DIMACS: 18992 -18993 18994 360 -18995 0 18992 -18993 18994 360 -18996 0 18992 -18993 18994 360 18997 0 c 1-1 --> 0 c (-b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ b^{90, 4}_0 ∧ -p_360) -> (-b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ -b^{90, 5}_0) c in CNF: c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ p_360 ∨ -b^{90, 5}_2 c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ p_360 ∨ -b^{90, 5}_1 c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ p_360 ∨ -b^{90, 5}_0 c in DIMACS: 18992 18993 -18994 360 -18995 0 18992 18993 -18994 360 -18996 0 18992 18993 -18994 360 -18997 0 c 0-1 --> -1 c (-b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ -b^{90, 4}_0 ∧ -p_360) -> ( b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ b^{90, 5}_0) c in CNF: c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ p_360 ∨ b^{90, 5}_2 c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ p_360 ∨ -b^{90, 5}_1 c b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ p_360 ∨ b^{90, 5}_0 c in DIMACS: 18992 18993 18994 360 18995 0 18992 18993 18994 360 -18996 0 18992 18993 18994 360 18997 0 c -1-1 --> -2 c ( b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ b^{90, 4}_0 ∧ -p_360) -> ( b^{90, 5}_2 ∧ b^{90, 5}_1 ∧ -b^{90, 5}_0) c in CNF: c -b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ p_360 ∨ b^{90, 5}_2 c -b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ p_360 ∨ b^{90, 5}_1 c -b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ p_360 ∨ -b^{90, 5}_0 c in DIMACS: -18992 18993 -18994 360 18995 0 -18992 18993 -18994 360 18996 0 -18992 18993 -18994 360 -18997 0 c -2-1 --> break c ( b^{90, 4}_2 ∧ b^{90, 4}_1 ∧ -b^{90, 4}_0 ∧ -p_360) -> break c in CNF: c -b^{90, 4}_2 ∨ -b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ p_360 ∨ break c in DIMACS: -18992 -18993 18994 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 4}_2 ∧ -b^{90, 4}_1 ∧ -b^{90, 4}_0 ∧ true) c in CNF: c -b^{90, 4}_2 ∨ b^{90, 4}_1 ∨ b^{90, 4}_0 ∨ false c in DIMACS: -18992 18993 18994 0 c 3 does not represent an automaton state. c -(-b^{90, 4}_2 ∧ b^{90, 4}_1 ∧ b^{90, 4}_0 ∧ true) c in CNF: c b^{90, 4}_2 ∨ -b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ false c in DIMACS: 18992 -18993 -18994 0 c -3 does not represent an automaton state. c -( b^{90, 4}_2 ∧ b^{90, 4}_1 ∧ b^{90, 4}_0 ∧ true) c in CNF: c -b^{90, 4}_2 ∨ -b^{90, 4}_1 ∨ -b^{90, 4}_0 ∨ false c in DIMACS: -18992 -18993 -18994 0 c i = 5 c -2+1 --> -1 c ( b^{90, 5}_2 ∧ b^{90, 5}_1 ∧ -b^{90, 5}_0 ∧ p_450) -> ( b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ b^{90, 6}_0) c in CNF: c -b^{90, 5}_2 ∨ -b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ -p_450 ∨ b^{90, 6}_2 c -b^{90, 5}_2 ∨ -b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ -p_450 ∨ -b^{90, 6}_1 c -b^{90, 5}_2 ∨ -b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ -p_450 ∨ b^{90, 6}_0 c in DIMACS: -18995 -18996 18997 -450 18998 0 -18995 -18996 18997 -450 -18999 0 -18995 -18996 18997 -450 19000 0 c -1+1 --> 0 c ( b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ b^{90, 5}_0 ∧ p_450) -> (-b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ -b^{90, 6}_0) c in CNF: c -b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ -p_450 ∨ -b^{90, 6}_2 c -b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ -p_450 ∨ -b^{90, 6}_1 c -b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ -p_450 ∨ -b^{90, 6}_0 c in DIMACS: -18995 18996 -18997 -450 -18998 0 -18995 18996 -18997 -450 -18999 0 -18995 18996 -18997 -450 -19000 0 c 0+1 --> 1 c (-b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ -b^{90, 5}_0 ∧ p_450) -> (-b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ b^{90, 6}_0) c in CNF: c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ -p_450 ∨ -b^{90, 6}_2 c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ -p_450 ∨ -b^{90, 6}_1 c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ -p_450 ∨ b^{90, 6}_0 c in DIMACS: 18995 18996 18997 -450 -18998 0 18995 18996 18997 -450 -18999 0 18995 18996 18997 -450 19000 0 c 1+1 --> 2 c (-b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ b^{90, 5}_0 ∧ p_450) -> (-b^{90, 6}_2 ∧ b^{90, 6}_1 ∧ -b^{90, 6}_0) c in CNF: c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ -p_450 ∨ -b^{90, 6}_2 c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ -p_450 ∨ b^{90, 6}_1 c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ -p_450 ∨ -b^{90, 6}_0 c in DIMACS: 18995 18996 -18997 -450 -18998 0 18995 18996 -18997 -450 18999 0 18995 18996 -18997 -450 -19000 0 c 2+1 --> break c (-b^{90, 5}_2 ∧ b^{90, 5}_1 ∧ -b^{90, 5}_0 ∧ p_450) -> break c in CNF: c b^{90, 5}_2 ∨ -b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ -p_450 ∨ break c in DIMACS: 18995 -18996 18997 -450 1162 0 c 2-1 --> 1 c (-b^{90, 5}_2 ∧ b^{90, 5}_1 ∧ -b^{90, 5}_0 ∧ -p_450) -> (-b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ b^{90, 6}_0) c in CNF: c b^{90, 5}_2 ∨ -b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ p_450 ∨ -b^{90, 6}_2 c b^{90, 5}_2 ∨ -b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ p_450 ∨ -b^{90, 6}_1 c b^{90, 5}_2 ∨ -b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ p_450 ∨ b^{90, 6}_0 c in DIMACS: 18995 -18996 18997 450 -18998 0 18995 -18996 18997 450 -18999 0 18995 -18996 18997 450 19000 0 c 1-1 --> 0 c (-b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ b^{90, 5}_0 ∧ -p_450) -> (-b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ -b^{90, 6}_0) c in CNF: c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ p_450 ∨ -b^{90, 6}_2 c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ p_450 ∨ -b^{90, 6}_1 c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ p_450 ∨ -b^{90, 6}_0 c in DIMACS: 18995 18996 -18997 450 -18998 0 18995 18996 -18997 450 -18999 0 18995 18996 -18997 450 -19000 0 c 0-1 --> -1 c (-b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ -b^{90, 5}_0 ∧ -p_450) -> ( b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ b^{90, 6}_0) c in CNF: c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ p_450 ∨ b^{90, 6}_2 c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ p_450 ∨ -b^{90, 6}_1 c b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ p_450 ∨ b^{90, 6}_0 c in DIMACS: 18995 18996 18997 450 18998 0 18995 18996 18997 450 -18999 0 18995 18996 18997 450 19000 0 c -1-1 --> -2 c ( b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ b^{90, 5}_0 ∧ -p_450) -> ( b^{90, 6}_2 ∧ b^{90, 6}_1 ∧ -b^{90, 6}_0) c in CNF: c -b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ p_450 ∨ b^{90, 6}_2 c -b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ p_450 ∨ b^{90, 6}_1 c -b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ p_450 ∨ -b^{90, 6}_0 c in DIMACS: -18995 18996 -18997 450 18998 0 -18995 18996 -18997 450 18999 0 -18995 18996 -18997 450 -19000 0 c -2-1 --> break c ( b^{90, 5}_2 ∧ b^{90, 5}_1 ∧ -b^{90, 5}_0 ∧ -p_450) -> break c in CNF: c -b^{90, 5}_2 ∨ -b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ p_450 ∨ break c in DIMACS: -18995 -18996 18997 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 5}_2 ∧ -b^{90, 5}_1 ∧ -b^{90, 5}_0 ∧ true) c in CNF: c -b^{90, 5}_2 ∨ b^{90, 5}_1 ∨ b^{90, 5}_0 ∨ false c in DIMACS: -18995 18996 18997 0 c 3 does not represent an automaton state. c -(-b^{90, 5}_2 ∧ b^{90, 5}_1 ∧ b^{90, 5}_0 ∧ true) c in CNF: c b^{90, 5}_2 ∨ -b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ false c in DIMACS: 18995 -18996 -18997 0 c -3 does not represent an automaton state. c -( b^{90, 5}_2 ∧ b^{90, 5}_1 ∧ b^{90, 5}_0 ∧ true) c in CNF: c -b^{90, 5}_2 ∨ -b^{90, 5}_1 ∨ -b^{90, 5}_0 ∨ false c in DIMACS: -18995 -18996 -18997 0 c i = 6 c -2+1 --> -1 c ( b^{90, 6}_2 ∧ b^{90, 6}_1 ∧ -b^{90, 6}_0 ∧ p_540) -> ( b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ b^{90, 7}_0) c in CNF: c -b^{90, 6}_2 ∨ -b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ -p_540 ∨ b^{90, 7}_2 c -b^{90, 6}_2 ∨ -b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ -p_540 ∨ -b^{90, 7}_1 c -b^{90, 6}_2 ∨ -b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ -p_540 ∨ b^{90, 7}_0 c in DIMACS: -18998 -18999 19000 -540 19001 0 -18998 -18999 19000 -540 -19002 0 -18998 -18999 19000 -540 19003 0 c -1+1 --> 0 c ( b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ b^{90, 6}_0 ∧ p_540) -> (-b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ -b^{90, 7}_0) c in CNF: c -b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ -p_540 ∨ -b^{90, 7}_2 c -b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ -p_540 ∨ -b^{90, 7}_1 c -b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ -p_540 ∨ -b^{90, 7}_0 c in DIMACS: -18998 18999 -19000 -540 -19001 0 -18998 18999 -19000 -540 -19002 0 -18998 18999 -19000 -540 -19003 0 c 0+1 --> 1 c (-b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ -b^{90, 6}_0 ∧ p_540) -> (-b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ b^{90, 7}_0) c in CNF: c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ -p_540 ∨ -b^{90, 7}_2 c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ -p_540 ∨ -b^{90, 7}_1 c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ -p_540 ∨ b^{90, 7}_0 c in DIMACS: 18998 18999 19000 -540 -19001 0 18998 18999 19000 -540 -19002 0 18998 18999 19000 -540 19003 0 c 1+1 --> 2 c (-b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ b^{90, 6}_0 ∧ p_540) -> (-b^{90, 7}_2 ∧ b^{90, 7}_1 ∧ -b^{90, 7}_0) c in CNF: c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ -p_540 ∨ -b^{90, 7}_2 c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ -p_540 ∨ b^{90, 7}_1 c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ -p_540 ∨ -b^{90, 7}_0 c in DIMACS: 18998 18999 -19000 -540 -19001 0 18998 18999 -19000 -540 19002 0 18998 18999 -19000 -540 -19003 0 c 2+1 --> break c (-b^{90, 6}_2 ∧ b^{90, 6}_1 ∧ -b^{90, 6}_0 ∧ p_540) -> break c in CNF: c b^{90, 6}_2 ∨ -b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ -p_540 ∨ break c in DIMACS: 18998 -18999 19000 -540 1162 0 c 2-1 --> 1 c (-b^{90, 6}_2 ∧ b^{90, 6}_1 ∧ -b^{90, 6}_0 ∧ -p_540) -> (-b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ b^{90, 7}_0) c in CNF: c b^{90, 6}_2 ∨ -b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ p_540 ∨ -b^{90, 7}_2 c b^{90, 6}_2 ∨ -b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ p_540 ∨ -b^{90, 7}_1 c b^{90, 6}_2 ∨ -b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ p_540 ∨ b^{90, 7}_0 c in DIMACS: 18998 -18999 19000 540 -19001 0 18998 -18999 19000 540 -19002 0 18998 -18999 19000 540 19003 0 c 1-1 --> 0 c (-b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ b^{90, 6}_0 ∧ -p_540) -> (-b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ -b^{90, 7}_0) c in CNF: c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ p_540 ∨ -b^{90, 7}_2 c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ p_540 ∨ -b^{90, 7}_1 c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ p_540 ∨ -b^{90, 7}_0 c in DIMACS: 18998 18999 -19000 540 -19001 0 18998 18999 -19000 540 -19002 0 18998 18999 -19000 540 -19003 0 c 0-1 --> -1 c (-b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ -b^{90, 6}_0 ∧ -p_540) -> ( b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ b^{90, 7}_0) c in CNF: c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ p_540 ∨ b^{90, 7}_2 c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ p_540 ∨ -b^{90, 7}_1 c b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ p_540 ∨ b^{90, 7}_0 c in DIMACS: 18998 18999 19000 540 19001 0 18998 18999 19000 540 -19002 0 18998 18999 19000 540 19003 0 c -1-1 --> -2 c ( b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ b^{90, 6}_0 ∧ -p_540) -> ( b^{90, 7}_2 ∧ b^{90, 7}_1 ∧ -b^{90, 7}_0) c in CNF: c -b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ p_540 ∨ b^{90, 7}_2 c -b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ p_540 ∨ b^{90, 7}_1 c -b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ p_540 ∨ -b^{90, 7}_0 c in DIMACS: -18998 18999 -19000 540 19001 0 -18998 18999 -19000 540 19002 0 -18998 18999 -19000 540 -19003 0 c -2-1 --> break c ( b^{90, 6}_2 ∧ b^{90, 6}_1 ∧ -b^{90, 6}_0 ∧ -p_540) -> break c in CNF: c -b^{90, 6}_2 ∨ -b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ p_540 ∨ break c in DIMACS: -18998 -18999 19000 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 6}_2 ∧ -b^{90, 6}_1 ∧ -b^{90, 6}_0 ∧ true) c in CNF: c -b^{90, 6}_2 ∨ b^{90, 6}_1 ∨ b^{90, 6}_0 ∨ false c in DIMACS: -18998 18999 19000 0 c 3 does not represent an automaton state. c -(-b^{90, 6}_2 ∧ b^{90, 6}_1 ∧ b^{90, 6}_0 ∧ true) c in CNF: c b^{90, 6}_2 ∨ -b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ false c in DIMACS: 18998 -18999 -19000 0 c -3 does not represent an automaton state. c -( b^{90, 6}_2 ∧ b^{90, 6}_1 ∧ b^{90, 6}_0 ∧ true) c in CNF: c -b^{90, 6}_2 ∨ -b^{90, 6}_1 ∨ -b^{90, 6}_0 ∨ false c in DIMACS: -18998 -18999 -19000 0 c i = 7 c -2+1 --> -1 c ( b^{90, 7}_2 ∧ b^{90, 7}_1 ∧ -b^{90, 7}_0 ∧ p_630) -> ( b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ b^{90, 8}_0) c in CNF: c -b^{90, 7}_2 ∨ -b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ -p_630 ∨ b^{90, 8}_2 c -b^{90, 7}_2 ∨ -b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ -p_630 ∨ -b^{90, 8}_1 c -b^{90, 7}_2 ∨ -b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ -p_630 ∨ b^{90, 8}_0 c in DIMACS: -19001 -19002 19003 -630 19004 0 -19001 -19002 19003 -630 -19005 0 -19001 -19002 19003 -630 19006 0 c -1+1 --> 0 c ( b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ b^{90, 7}_0 ∧ p_630) -> (-b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ -b^{90, 8}_0) c in CNF: c -b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ -p_630 ∨ -b^{90, 8}_2 c -b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ -p_630 ∨ -b^{90, 8}_1 c -b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ -p_630 ∨ -b^{90, 8}_0 c in DIMACS: -19001 19002 -19003 -630 -19004 0 -19001 19002 -19003 -630 -19005 0 -19001 19002 -19003 -630 -19006 0 c 0+1 --> 1 c (-b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ -b^{90, 7}_0 ∧ p_630) -> (-b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ b^{90, 8}_0) c in CNF: c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ -p_630 ∨ -b^{90, 8}_2 c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ -p_630 ∨ -b^{90, 8}_1 c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ -p_630 ∨ b^{90, 8}_0 c in DIMACS: 19001 19002 19003 -630 -19004 0 19001 19002 19003 -630 -19005 0 19001 19002 19003 -630 19006 0 c 1+1 --> 2 c (-b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ b^{90, 7}_0 ∧ p_630) -> (-b^{90, 8}_2 ∧ b^{90, 8}_1 ∧ -b^{90, 8}_0) c in CNF: c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ -p_630 ∨ -b^{90, 8}_2 c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ -p_630 ∨ b^{90, 8}_1 c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ -p_630 ∨ -b^{90, 8}_0 c in DIMACS: 19001 19002 -19003 -630 -19004 0 19001 19002 -19003 -630 19005 0 19001 19002 -19003 -630 -19006 0 c 2+1 --> break c (-b^{90, 7}_2 ∧ b^{90, 7}_1 ∧ -b^{90, 7}_0 ∧ p_630) -> break c in CNF: c b^{90, 7}_2 ∨ -b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ -p_630 ∨ break c in DIMACS: 19001 -19002 19003 -630 1162 0 c 2-1 --> 1 c (-b^{90, 7}_2 ∧ b^{90, 7}_1 ∧ -b^{90, 7}_0 ∧ -p_630) -> (-b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ b^{90, 8}_0) c in CNF: c b^{90, 7}_2 ∨ -b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ p_630 ∨ -b^{90, 8}_2 c b^{90, 7}_2 ∨ -b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ p_630 ∨ -b^{90, 8}_1 c b^{90, 7}_2 ∨ -b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ p_630 ∨ b^{90, 8}_0 c in DIMACS: 19001 -19002 19003 630 -19004 0 19001 -19002 19003 630 -19005 0 19001 -19002 19003 630 19006 0 c 1-1 --> 0 c (-b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ b^{90, 7}_0 ∧ -p_630) -> (-b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ -b^{90, 8}_0) c in CNF: c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ p_630 ∨ -b^{90, 8}_2 c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ p_630 ∨ -b^{90, 8}_1 c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ p_630 ∨ -b^{90, 8}_0 c in DIMACS: 19001 19002 -19003 630 -19004 0 19001 19002 -19003 630 -19005 0 19001 19002 -19003 630 -19006 0 c 0-1 --> -1 c (-b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ -b^{90, 7}_0 ∧ -p_630) -> ( b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ b^{90, 8}_0) c in CNF: c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ p_630 ∨ b^{90, 8}_2 c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ p_630 ∨ -b^{90, 8}_1 c b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ p_630 ∨ b^{90, 8}_0 c in DIMACS: 19001 19002 19003 630 19004 0 19001 19002 19003 630 -19005 0 19001 19002 19003 630 19006 0 c -1-1 --> -2 c ( b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ b^{90, 7}_0 ∧ -p_630) -> ( b^{90, 8}_2 ∧ b^{90, 8}_1 ∧ -b^{90, 8}_0) c in CNF: c -b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ p_630 ∨ b^{90, 8}_2 c -b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ p_630 ∨ b^{90, 8}_1 c -b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ p_630 ∨ -b^{90, 8}_0 c in DIMACS: -19001 19002 -19003 630 19004 0 -19001 19002 -19003 630 19005 0 -19001 19002 -19003 630 -19006 0 c -2-1 --> break c ( b^{90, 7}_2 ∧ b^{90, 7}_1 ∧ -b^{90, 7}_0 ∧ -p_630) -> break c in CNF: c -b^{90, 7}_2 ∨ -b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ p_630 ∨ break c in DIMACS: -19001 -19002 19003 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 7}_2 ∧ -b^{90, 7}_1 ∧ -b^{90, 7}_0 ∧ true) c in CNF: c -b^{90, 7}_2 ∨ b^{90, 7}_1 ∨ b^{90, 7}_0 ∨ false c in DIMACS: -19001 19002 19003 0 c 3 does not represent an automaton state. c -(-b^{90, 7}_2 ∧ b^{90, 7}_1 ∧ b^{90, 7}_0 ∧ true) c in CNF: c b^{90, 7}_2 ∨ -b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ false c in DIMACS: 19001 -19002 -19003 0 c -3 does not represent an automaton state. c -( b^{90, 7}_2 ∧ b^{90, 7}_1 ∧ b^{90, 7}_0 ∧ true) c in CNF: c -b^{90, 7}_2 ∨ -b^{90, 7}_1 ∨ -b^{90, 7}_0 ∨ false c in DIMACS: -19001 -19002 -19003 0 c i = 8 c -2+1 --> -1 c ( b^{90, 8}_2 ∧ b^{90, 8}_1 ∧ -b^{90, 8}_0 ∧ p_720) -> ( b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ b^{90, 9}_0) c in CNF: c -b^{90, 8}_2 ∨ -b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ -p_720 ∨ b^{90, 9}_2 c -b^{90, 8}_2 ∨ -b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ -p_720 ∨ -b^{90, 9}_1 c -b^{90, 8}_2 ∨ -b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ -p_720 ∨ b^{90, 9}_0 c in DIMACS: -19004 -19005 19006 -720 19007 0 -19004 -19005 19006 -720 -19008 0 -19004 -19005 19006 -720 19009 0 c -1+1 --> 0 c ( b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ b^{90, 8}_0 ∧ p_720) -> (-b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ -b^{90, 9}_0) c in CNF: c -b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ -p_720 ∨ -b^{90, 9}_2 c -b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ -p_720 ∨ -b^{90, 9}_1 c -b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ -p_720 ∨ -b^{90, 9}_0 c in DIMACS: -19004 19005 -19006 -720 -19007 0 -19004 19005 -19006 -720 -19008 0 -19004 19005 -19006 -720 -19009 0 c 0+1 --> 1 c (-b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ -b^{90, 8}_0 ∧ p_720) -> (-b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ b^{90, 9}_0) c in CNF: c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ -p_720 ∨ -b^{90, 9}_2 c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ -p_720 ∨ -b^{90, 9}_1 c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ -p_720 ∨ b^{90, 9}_0 c in DIMACS: 19004 19005 19006 -720 -19007 0 19004 19005 19006 -720 -19008 0 19004 19005 19006 -720 19009 0 c 1+1 --> 2 c (-b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ b^{90, 8}_0 ∧ p_720) -> (-b^{90, 9}_2 ∧ b^{90, 9}_1 ∧ -b^{90, 9}_0) c in CNF: c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ -p_720 ∨ -b^{90, 9}_2 c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ -p_720 ∨ b^{90, 9}_1 c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ -p_720 ∨ -b^{90, 9}_0 c in DIMACS: 19004 19005 -19006 -720 -19007 0 19004 19005 -19006 -720 19008 0 19004 19005 -19006 -720 -19009 0 c 2+1 --> break c (-b^{90, 8}_2 ∧ b^{90, 8}_1 ∧ -b^{90, 8}_0 ∧ p_720) -> break c in CNF: c b^{90, 8}_2 ∨ -b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ -p_720 ∨ break c in DIMACS: 19004 -19005 19006 -720 1162 0 c 2-1 --> 1 c (-b^{90, 8}_2 ∧ b^{90, 8}_1 ∧ -b^{90, 8}_0 ∧ -p_720) -> (-b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ b^{90, 9}_0) c in CNF: c b^{90, 8}_2 ∨ -b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ p_720 ∨ -b^{90, 9}_2 c b^{90, 8}_2 ∨ -b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ p_720 ∨ -b^{90, 9}_1 c b^{90, 8}_2 ∨ -b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ p_720 ∨ b^{90, 9}_0 c in DIMACS: 19004 -19005 19006 720 -19007 0 19004 -19005 19006 720 -19008 0 19004 -19005 19006 720 19009 0 c 1-1 --> 0 c (-b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ b^{90, 8}_0 ∧ -p_720) -> (-b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ -b^{90, 9}_0) c in CNF: c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ p_720 ∨ -b^{90, 9}_2 c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ p_720 ∨ -b^{90, 9}_1 c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ p_720 ∨ -b^{90, 9}_0 c in DIMACS: 19004 19005 -19006 720 -19007 0 19004 19005 -19006 720 -19008 0 19004 19005 -19006 720 -19009 0 c 0-1 --> -1 c (-b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ -b^{90, 8}_0 ∧ -p_720) -> ( b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ b^{90, 9}_0) c in CNF: c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ p_720 ∨ b^{90, 9}_2 c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ p_720 ∨ -b^{90, 9}_1 c b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ p_720 ∨ b^{90, 9}_0 c in DIMACS: 19004 19005 19006 720 19007 0 19004 19005 19006 720 -19008 0 19004 19005 19006 720 19009 0 c -1-1 --> -2 c ( b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ b^{90, 8}_0 ∧ -p_720) -> ( b^{90, 9}_2 ∧ b^{90, 9}_1 ∧ -b^{90, 9}_0) c in CNF: c -b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ p_720 ∨ b^{90, 9}_2 c -b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ p_720 ∨ b^{90, 9}_1 c -b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ p_720 ∨ -b^{90, 9}_0 c in DIMACS: -19004 19005 -19006 720 19007 0 -19004 19005 -19006 720 19008 0 -19004 19005 -19006 720 -19009 0 c -2-1 --> break c ( b^{90, 8}_2 ∧ b^{90, 8}_1 ∧ -b^{90, 8}_0 ∧ -p_720) -> break c in CNF: c -b^{90, 8}_2 ∨ -b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ p_720 ∨ break c in DIMACS: -19004 -19005 19006 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 8}_2 ∧ -b^{90, 8}_1 ∧ -b^{90, 8}_0 ∧ true) c in CNF: c -b^{90, 8}_2 ∨ b^{90, 8}_1 ∨ b^{90, 8}_0 ∨ false c in DIMACS: -19004 19005 19006 0 c 3 does not represent an automaton state. c -(-b^{90, 8}_2 ∧ b^{90, 8}_1 ∧ b^{90, 8}_0 ∧ true) c in CNF: c b^{90, 8}_2 ∨ -b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ false c in DIMACS: 19004 -19005 -19006 0 c -3 does not represent an automaton state. c -( b^{90, 8}_2 ∧ b^{90, 8}_1 ∧ b^{90, 8}_0 ∧ true) c in CNF: c -b^{90, 8}_2 ∨ -b^{90, 8}_1 ∨ -b^{90, 8}_0 ∨ false c in DIMACS: -19004 -19005 -19006 0 c i = 9 c -2+1 --> -1 c ( b^{90, 9}_2 ∧ b^{90, 9}_1 ∧ -b^{90, 9}_0 ∧ p_810) -> ( b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ b^{90, 10}_0) c in CNF: c -b^{90, 9}_2 ∨ -b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ -p_810 ∨ b^{90, 10}_2 c -b^{90, 9}_2 ∨ -b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ -p_810 ∨ -b^{90, 10}_1 c -b^{90, 9}_2 ∨ -b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ -p_810 ∨ b^{90, 10}_0 c in DIMACS: -19007 -19008 19009 -810 19010 0 -19007 -19008 19009 -810 -19011 0 -19007 -19008 19009 -810 19012 0 c -1+1 --> 0 c ( b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ b^{90, 9}_0 ∧ p_810) -> (-b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ -b^{90, 10}_0) c in CNF: c -b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ -p_810 ∨ -b^{90, 10}_2 c -b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ -p_810 ∨ -b^{90, 10}_1 c -b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ -p_810 ∨ -b^{90, 10}_0 c in DIMACS: -19007 19008 -19009 -810 -19010 0 -19007 19008 -19009 -810 -19011 0 -19007 19008 -19009 -810 -19012 0 c 0+1 --> 1 c (-b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ -b^{90, 9}_0 ∧ p_810) -> (-b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ b^{90, 10}_0) c in CNF: c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ -p_810 ∨ -b^{90, 10}_2 c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ -p_810 ∨ -b^{90, 10}_1 c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ -p_810 ∨ b^{90, 10}_0 c in DIMACS: 19007 19008 19009 -810 -19010 0 19007 19008 19009 -810 -19011 0 19007 19008 19009 -810 19012 0 c 1+1 --> 2 c (-b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ b^{90, 9}_0 ∧ p_810) -> (-b^{90, 10}_2 ∧ b^{90, 10}_1 ∧ -b^{90, 10}_0) c in CNF: c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ -p_810 ∨ -b^{90, 10}_2 c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ -p_810 ∨ b^{90, 10}_1 c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ -p_810 ∨ -b^{90, 10}_0 c in DIMACS: 19007 19008 -19009 -810 -19010 0 19007 19008 -19009 -810 19011 0 19007 19008 -19009 -810 -19012 0 c 2+1 --> break c (-b^{90, 9}_2 ∧ b^{90, 9}_1 ∧ -b^{90, 9}_0 ∧ p_810) -> break c in CNF: c b^{90, 9}_2 ∨ -b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ -p_810 ∨ break c in DIMACS: 19007 -19008 19009 -810 1162 0 c 2-1 --> 1 c (-b^{90, 9}_2 ∧ b^{90, 9}_1 ∧ -b^{90, 9}_0 ∧ -p_810) -> (-b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ b^{90, 10}_0) c in CNF: c b^{90, 9}_2 ∨ -b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ p_810 ∨ -b^{90, 10}_2 c b^{90, 9}_2 ∨ -b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ p_810 ∨ -b^{90, 10}_1 c b^{90, 9}_2 ∨ -b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ p_810 ∨ b^{90, 10}_0 c in DIMACS: 19007 -19008 19009 810 -19010 0 19007 -19008 19009 810 -19011 0 19007 -19008 19009 810 19012 0 c 1-1 --> 0 c (-b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ b^{90, 9}_0 ∧ -p_810) -> (-b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ -b^{90, 10}_0) c in CNF: c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ p_810 ∨ -b^{90, 10}_2 c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ p_810 ∨ -b^{90, 10}_1 c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ p_810 ∨ -b^{90, 10}_0 c in DIMACS: 19007 19008 -19009 810 -19010 0 19007 19008 -19009 810 -19011 0 19007 19008 -19009 810 -19012 0 c 0-1 --> -1 c (-b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ -b^{90, 9}_0 ∧ -p_810) -> ( b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ b^{90, 10}_0) c in CNF: c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ p_810 ∨ b^{90, 10}_2 c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ p_810 ∨ -b^{90, 10}_1 c b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ p_810 ∨ b^{90, 10}_0 c in DIMACS: 19007 19008 19009 810 19010 0 19007 19008 19009 810 -19011 0 19007 19008 19009 810 19012 0 c -1-1 --> -2 c ( b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ b^{90, 9}_0 ∧ -p_810) -> ( b^{90, 10}_2 ∧ b^{90, 10}_1 ∧ -b^{90, 10}_0) c in CNF: c -b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ p_810 ∨ b^{90, 10}_2 c -b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ p_810 ∨ b^{90, 10}_1 c -b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ p_810 ∨ -b^{90, 10}_0 c in DIMACS: -19007 19008 -19009 810 19010 0 -19007 19008 -19009 810 19011 0 -19007 19008 -19009 810 -19012 0 c -2-1 --> break c ( b^{90, 9}_2 ∧ b^{90, 9}_1 ∧ -b^{90, 9}_0 ∧ -p_810) -> break c in CNF: c -b^{90, 9}_2 ∨ -b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ p_810 ∨ break c in DIMACS: -19007 -19008 19009 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 9}_2 ∧ -b^{90, 9}_1 ∧ -b^{90, 9}_0 ∧ true) c in CNF: c -b^{90, 9}_2 ∨ b^{90, 9}_1 ∨ b^{90, 9}_0 ∨ false c in DIMACS: -19007 19008 19009 0 c 3 does not represent an automaton state. c -(-b^{90, 9}_2 ∧ b^{90, 9}_1 ∧ b^{90, 9}_0 ∧ true) c in CNF: c b^{90, 9}_2 ∨ -b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ false c in DIMACS: 19007 -19008 -19009 0 c -3 does not represent an automaton state. c -( b^{90, 9}_2 ∧ b^{90, 9}_1 ∧ b^{90, 9}_0 ∧ true) c in CNF: c -b^{90, 9}_2 ∨ -b^{90, 9}_1 ∨ -b^{90, 9}_0 ∨ false c in DIMACS: -19007 -19008 -19009 0 c i = 10 c -2+1 --> -1 c ( b^{90, 10}_2 ∧ b^{90, 10}_1 ∧ -b^{90, 10}_0 ∧ p_900) -> ( b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ b^{90, 11}_0) c in CNF: c -b^{90, 10}_2 ∨ -b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ -p_900 ∨ b^{90, 11}_2 c -b^{90, 10}_2 ∨ -b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ -p_900 ∨ -b^{90, 11}_1 c -b^{90, 10}_2 ∨ -b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ -p_900 ∨ b^{90, 11}_0 c in DIMACS: -19010 -19011 19012 -900 19013 0 -19010 -19011 19012 -900 -19014 0 -19010 -19011 19012 -900 19015 0 c -1+1 --> 0 c ( b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ b^{90, 10}_0 ∧ p_900) -> (-b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ -b^{90, 11}_0) c in CNF: c -b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ -p_900 ∨ -b^{90, 11}_2 c -b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ -p_900 ∨ -b^{90, 11}_1 c -b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ -p_900 ∨ -b^{90, 11}_0 c in DIMACS: -19010 19011 -19012 -900 -19013 0 -19010 19011 -19012 -900 -19014 0 -19010 19011 -19012 -900 -19015 0 c 0+1 --> 1 c (-b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ -b^{90, 10}_0 ∧ p_900) -> (-b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ b^{90, 11}_0) c in CNF: c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ -p_900 ∨ -b^{90, 11}_2 c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ -p_900 ∨ -b^{90, 11}_1 c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ -p_900 ∨ b^{90, 11}_0 c in DIMACS: 19010 19011 19012 -900 -19013 0 19010 19011 19012 -900 -19014 0 19010 19011 19012 -900 19015 0 c 1+1 --> 2 c (-b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ b^{90, 10}_0 ∧ p_900) -> (-b^{90, 11}_2 ∧ b^{90, 11}_1 ∧ -b^{90, 11}_0) c in CNF: c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ -p_900 ∨ -b^{90, 11}_2 c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ -p_900 ∨ b^{90, 11}_1 c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ -p_900 ∨ -b^{90, 11}_0 c in DIMACS: 19010 19011 -19012 -900 -19013 0 19010 19011 -19012 -900 19014 0 19010 19011 -19012 -900 -19015 0 c 2+1 --> break c (-b^{90, 10}_2 ∧ b^{90, 10}_1 ∧ -b^{90, 10}_0 ∧ p_900) -> break c in CNF: c b^{90, 10}_2 ∨ -b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ -p_900 ∨ break c in DIMACS: 19010 -19011 19012 -900 1162 0 c 2-1 --> 1 c (-b^{90, 10}_2 ∧ b^{90, 10}_1 ∧ -b^{90, 10}_0 ∧ -p_900) -> (-b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ b^{90, 11}_0) c in CNF: c b^{90, 10}_2 ∨ -b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ p_900 ∨ -b^{90, 11}_2 c b^{90, 10}_2 ∨ -b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ p_900 ∨ -b^{90, 11}_1 c b^{90, 10}_2 ∨ -b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ p_900 ∨ b^{90, 11}_0 c in DIMACS: 19010 -19011 19012 900 -19013 0 19010 -19011 19012 900 -19014 0 19010 -19011 19012 900 19015 0 c 1-1 --> 0 c (-b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ b^{90, 10}_0 ∧ -p_900) -> (-b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ -b^{90, 11}_0) c in CNF: c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ p_900 ∨ -b^{90, 11}_2 c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ p_900 ∨ -b^{90, 11}_1 c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ p_900 ∨ -b^{90, 11}_0 c in DIMACS: 19010 19011 -19012 900 -19013 0 19010 19011 -19012 900 -19014 0 19010 19011 -19012 900 -19015 0 c 0-1 --> -1 c (-b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ -b^{90, 10}_0 ∧ -p_900) -> ( b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ b^{90, 11}_0) c in CNF: c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ p_900 ∨ b^{90, 11}_2 c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ p_900 ∨ -b^{90, 11}_1 c b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ p_900 ∨ b^{90, 11}_0 c in DIMACS: 19010 19011 19012 900 19013 0 19010 19011 19012 900 -19014 0 19010 19011 19012 900 19015 0 c -1-1 --> -2 c ( b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ b^{90, 10}_0 ∧ -p_900) -> ( b^{90, 11}_2 ∧ b^{90, 11}_1 ∧ -b^{90, 11}_0) c in CNF: c -b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ p_900 ∨ b^{90, 11}_2 c -b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ p_900 ∨ b^{90, 11}_1 c -b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ p_900 ∨ -b^{90, 11}_0 c in DIMACS: -19010 19011 -19012 900 19013 0 -19010 19011 -19012 900 19014 0 -19010 19011 -19012 900 -19015 0 c -2-1 --> break c ( b^{90, 10}_2 ∧ b^{90, 10}_1 ∧ -b^{90, 10}_0 ∧ -p_900) -> break c in CNF: c -b^{90, 10}_2 ∨ -b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ p_900 ∨ break c in DIMACS: -19010 -19011 19012 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 10}_2 ∧ -b^{90, 10}_1 ∧ -b^{90, 10}_0 ∧ true) c in CNF: c -b^{90, 10}_2 ∨ b^{90, 10}_1 ∨ b^{90, 10}_0 ∨ false c in DIMACS: -19010 19011 19012 0 c 3 does not represent an automaton state. c -(-b^{90, 10}_2 ∧ b^{90, 10}_1 ∧ b^{90, 10}_0 ∧ true) c in CNF: c b^{90, 10}_2 ∨ -b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ false c in DIMACS: 19010 -19011 -19012 0 c -3 does not represent an automaton state. c -( b^{90, 10}_2 ∧ b^{90, 10}_1 ∧ b^{90, 10}_0 ∧ true) c in CNF: c -b^{90, 10}_2 ∨ -b^{90, 10}_1 ∨ -b^{90, 10}_0 ∨ false c in DIMACS: -19010 -19011 -19012 0 c i = 11 c -2+1 --> -1 c ( b^{90, 11}_2 ∧ b^{90, 11}_1 ∧ -b^{90, 11}_0 ∧ p_990) -> ( b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ b^{90, 12}_0) c in CNF: c -b^{90, 11}_2 ∨ -b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ -p_990 ∨ b^{90, 12}_2 c -b^{90, 11}_2 ∨ -b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ -p_990 ∨ -b^{90, 12}_1 c -b^{90, 11}_2 ∨ -b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ -p_990 ∨ b^{90, 12}_0 c in DIMACS: -19013 -19014 19015 -990 19016 0 -19013 -19014 19015 -990 -19017 0 -19013 -19014 19015 -990 19018 0 c -1+1 --> 0 c ( b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ b^{90, 11}_0 ∧ p_990) -> (-b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ -b^{90, 12}_0) c in CNF: c -b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ -p_990 ∨ -b^{90, 12}_2 c -b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ -p_990 ∨ -b^{90, 12}_1 c -b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ -p_990 ∨ -b^{90, 12}_0 c in DIMACS: -19013 19014 -19015 -990 -19016 0 -19013 19014 -19015 -990 -19017 0 -19013 19014 -19015 -990 -19018 0 c 0+1 --> 1 c (-b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ -b^{90, 11}_0 ∧ p_990) -> (-b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ b^{90, 12}_0) c in CNF: c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ -p_990 ∨ -b^{90, 12}_2 c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ -p_990 ∨ -b^{90, 12}_1 c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ -p_990 ∨ b^{90, 12}_0 c in DIMACS: 19013 19014 19015 -990 -19016 0 19013 19014 19015 -990 -19017 0 19013 19014 19015 -990 19018 0 c 1+1 --> 2 c (-b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ b^{90, 11}_0 ∧ p_990) -> (-b^{90, 12}_2 ∧ b^{90, 12}_1 ∧ -b^{90, 12}_0) c in CNF: c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ -p_990 ∨ -b^{90, 12}_2 c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ -p_990 ∨ b^{90, 12}_1 c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ -p_990 ∨ -b^{90, 12}_0 c in DIMACS: 19013 19014 -19015 -990 -19016 0 19013 19014 -19015 -990 19017 0 19013 19014 -19015 -990 -19018 0 c 2+1 --> break c (-b^{90, 11}_2 ∧ b^{90, 11}_1 ∧ -b^{90, 11}_0 ∧ p_990) -> break c in CNF: c b^{90, 11}_2 ∨ -b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ -p_990 ∨ break c in DIMACS: 19013 -19014 19015 -990 1162 0 c 2-1 --> 1 c (-b^{90, 11}_2 ∧ b^{90, 11}_1 ∧ -b^{90, 11}_0 ∧ -p_990) -> (-b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ b^{90, 12}_0) c in CNF: c b^{90, 11}_2 ∨ -b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ p_990 ∨ -b^{90, 12}_2 c b^{90, 11}_2 ∨ -b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ p_990 ∨ -b^{90, 12}_1 c b^{90, 11}_2 ∨ -b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ p_990 ∨ b^{90, 12}_0 c in DIMACS: 19013 -19014 19015 990 -19016 0 19013 -19014 19015 990 -19017 0 19013 -19014 19015 990 19018 0 c 1-1 --> 0 c (-b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ b^{90, 11}_0 ∧ -p_990) -> (-b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ -b^{90, 12}_0) c in CNF: c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ p_990 ∨ -b^{90, 12}_2 c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ p_990 ∨ -b^{90, 12}_1 c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ p_990 ∨ -b^{90, 12}_0 c in DIMACS: 19013 19014 -19015 990 -19016 0 19013 19014 -19015 990 -19017 0 19013 19014 -19015 990 -19018 0 c 0-1 --> -1 c (-b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ -b^{90, 11}_0 ∧ -p_990) -> ( b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ b^{90, 12}_0) c in CNF: c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ p_990 ∨ b^{90, 12}_2 c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ p_990 ∨ -b^{90, 12}_1 c b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ p_990 ∨ b^{90, 12}_0 c in DIMACS: 19013 19014 19015 990 19016 0 19013 19014 19015 990 -19017 0 19013 19014 19015 990 19018 0 c -1-1 --> -2 c ( b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ b^{90, 11}_0 ∧ -p_990) -> ( b^{90, 12}_2 ∧ b^{90, 12}_1 ∧ -b^{90, 12}_0) c in CNF: c -b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ p_990 ∨ b^{90, 12}_2 c -b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ p_990 ∨ b^{90, 12}_1 c -b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ p_990 ∨ -b^{90, 12}_0 c in DIMACS: -19013 19014 -19015 990 19016 0 -19013 19014 -19015 990 19017 0 -19013 19014 -19015 990 -19018 0 c -2-1 --> break c ( b^{90, 11}_2 ∧ b^{90, 11}_1 ∧ -b^{90, 11}_0 ∧ -p_990) -> break c in CNF: c -b^{90, 11}_2 ∨ -b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ p_990 ∨ break c in DIMACS: -19013 -19014 19015 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 11}_2 ∧ -b^{90, 11}_1 ∧ -b^{90, 11}_0 ∧ true) c in CNF: c -b^{90, 11}_2 ∨ b^{90, 11}_1 ∨ b^{90, 11}_0 ∨ false c in DIMACS: -19013 19014 19015 0 c 3 does not represent an automaton state. c -(-b^{90, 11}_2 ∧ b^{90, 11}_1 ∧ b^{90, 11}_0 ∧ true) c in CNF: c b^{90, 11}_2 ∨ -b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ false c in DIMACS: 19013 -19014 -19015 0 c -3 does not represent an automaton state. c -( b^{90, 11}_2 ∧ b^{90, 11}_1 ∧ b^{90, 11}_0 ∧ true) c in CNF: c -b^{90, 11}_2 ∨ -b^{90, 11}_1 ∨ -b^{90, 11}_0 ∨ false c in DIMACS: -19013 -19014 -19015 0 c i = 12 c -2+1 --> -1 c ( b^{90, 12}_2 ∧ b^{90, 12}_1 ∧ -b^{90, 12}_0 ∧ p_1080) -> ( b^{90, 13}_2 ∧ -b^{90, 13}_1 ∧ b^{90, 13}_0) c in CNF: c -b^{90, 12}_2 ∨ -b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ -p_1080 ∨ b^{90, 13}_2 c -b^{90, 12}_2 ∨ -b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ -p_1080 ∨ -b^{90, 13}_1 c -b^{90, 12}_2 ∨ -b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ -p_1080 ∨ b^{90, 13}_0 c in DIMACS: -19016 -19017 19018 -1080 19019 0 -19016 -19017 19018 -1080 -19020 0 -19016 -19017 19018 -1080 19021 0 c -1+1 --> 0 c ( b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ b^{90, 12}_0 ∧ p_1080) -> (-b^{90, 13}_2 ∧ -b^{90, 13}_1 ∧ -b^{90, 13}_0) c in CNF: c -b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ -p_1080 ∨ -b^{90, 13}_2 c -b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ -p_1080 ∨ -b^{90, 13}_1 c -b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ -p_1080 ∨ -b^{90, 13}_0 c in DIMACS: -19016 19017 -19018 -1080 -19019 0 -19016 19017 -19018 -1080 -19020 0 -19016 19017 -19018 -1080 -19021 0 c 0+1 --> 1 c (-b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ -b^{90, 12}_0 ∧ p_1080) -> (-b^{90, 13}_2 ∧ -b^{90, 13}_1 ∧ b^{90, 13}_0) c in CNF: c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ -p_1080 ∨ -b^{90, 13}_2 c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ -p_1080 ∨ -b^{90, 13}_1 c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ -p_1080 ∨ b^{90, 13}_0 c in DIMACS: 19016 19017 19018 -1080 -19019 0 19016 19017 19018 -1080 -19020 0 19016 19017 19018 -1080 19021 0 c 1+1 --> 2 c (-b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ b^{90, 12}_0 ∧ p_1080) -> (-b^{90, 13}_2 ∧ b^{90, 13}_1 ∧ -b^{90, 13}_0) c in CNF: c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ -p_1080 ∨ -b^{90, 13}_2 c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ -p_1080 ∨ b^{90, 13}_1 c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ -p_1080 ∨ -b^{90, 13}_0 c in DIMACS: 19016 19017 -19018 -1080 -19019 0 19016 19017 -19018 -1080 19020 0 19016 19017 -19018 -1080 -19021 0 c 2+1 --> break c (-b^{90, 12}_2 ∧ b^{90, 12}_1 ∧ -b^{90, 12}_0 ∧ p_1080) -> break c in CNF: c b^{90, 12}_2 ∨ -b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ -p_1080 ∨ break c in DIMACS: 19016 -19017 19018 -1080 1162 0 c 2-1 --> 1 c (-b^{90, 12}_2 ∧ b^{90, 12}_1 ∧ -b^{90, 12}_0 ∧ -p_1080) -> (-b^{90, 13}_2 ∧ -b^{90, 13}_1 ∧ b^{90, 13}_0) c in CNF: c b^{90, 12}_2 ∨ -b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ p_1080 ∨ -b^{90, 13}_2 c b^{90, 12}_2 ∨ -b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ p_1080 ∨ -b^{90, 13}_1 c b^{90, 12}_2 ∨ -b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ p_1080 ∨ b^{90, 13}_0 c in DIMACS: 19016 -19017 19018 1080 -19019 0 19016 -19017 19018 1080 -19020 0 19016 -19017 19018 1080 19021 0 c 1-1 --> 0 c (-b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ b^{90, 12}_0 ∧ -p_1080) -> (-b^{90, 13}_2 ∧ -b^{90, 13}_1 ∧ -b^{90, 13}_0) c in CNF: c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ p_1080 ∨ -b^{90, 13}_2 c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ p_1080 ∨ -b^{90, 13}_1 c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ p_1080 ∨ -b^{90, 13}_0 c in DIMACS: 19016 19017 -19018 1080 -19019 0 19016 19017 -19018 1080 -19020 0 19016 19017 -19018 1080 -19021 0 c 0-1 --> -1 c (-b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ -b^{90, 12}_0 ∧ -p_1080) -> ( b^{90, 13}_2 ∧ -b^{90, 13}_1 ∧ b^{90, 13}_0) c in CNF: c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ p_1080 ∨ b^{90, 13}_2 c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ p_1080 ∨ -b^{90, 13}_1 c b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ p_1080 ∨ b^{90, 13}_0 c in DIMACS: 19016 19017 19018 1080 19019 0 19016 19017 19018 1080 -19020 0 19016 19017 19018 1080 19021 0 c -1-1 --> -2 c ( b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ b^{90, 12}_0 ∧ -p_1080) -> ( b^{90, 13}_2 ∧ b^{90, 13}_1 ∧ -b^{90, 13}_0) c in CNF: c -b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ p_1080 ∨ b^{90, 13}_2 c -b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ p_1080 ∨ b^{90, 13}_1 c -b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ p_1080 ∨ -b^{90, 13}_0 c in DIMACS: -19016 19017 -19018 1080 19019 0 -19016 19017 -19018 1080 19020 0 -19016 19017 -19018 1080 -19021 0 c -2-1 --> break c ( b^{90, 12}_2 ∧ b^{90, 12}_1 ∧ -b^{90, 12}_0 ∧ -p_1080) -> break c in CNF: c -b^{90, 12}_2 ∨ -b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ p_1080 ∨ break c in DIMACS: -19016 -19017 19018 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{90, 12}_2 ∧ -b^{90, 12}_1 ∧ -b^{90, 12}_0 ∧ true) c in CNF: c -b^{90, 12}_2 ∨ b^{90, 12}_1 ∨ b^{90, 12}_0 ∨ false c in DIMACS: -19016 19017 19018 0 c 3 does not represent an automaton state. c -(-b^{90, 12}_2 ∧ b^{90, 12}_1 ∧ b^{90, 12}_0 ∧ true) c in CNF: c b^{90, 12}_2 ∨ -b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ false c in DIMACS: 19016 -19017 -19018 0 c -3 does not represent an automaton state. c -( b^{90, 12}_2 ∧ b^{90, 12}_1 ∧ b^{90, 12}_0 ∧ true) c in CNF: c -b^{90, 12}_2 ∨ -b^{90, 12}_1 ∨ -b^{90, 12}_0 ∨ false c in DIMACS: -19016 -19017 -19018 0 c INIT for k = 91 c -b^{91, 1}_2 c -b^{91, 1}_1 c -b^{91, 1}_0 c in DIMACS: -19022 0 -19023 0 -19024 0 c Transitions for k = 91 c i = 1 c -2+1 --> -1 c ( b^{91, 1}_2 ∧ b^{91, 1}_1 ∧ -b^{91, 1}_0 ∧ p_91) -> ( b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ b^{91, 2}_0) c in CNF: c -b^{91, 1}_2 ∨ -b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ -p_91 ∨ b^{91, 2}_2 c -b^{91, 1}_2 ∨ -b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ -p_91 ∨ -b^{91, 2}_1 c -b^{91, 1}_2 ∨ -b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ -p_91 ∨ b^{91, 2}_0 c in DIMACS: -19022 -19023 19024 -91 19025 0 -19022 -19023 19024 -91 -19026 0 -19022 -19023 19024 -91 19027 0 c -1+1 --> 0 c ( b^{91, 1}_2 ∧ -b^{91, 1}_1 ∧ b^{91, 1}_0 ∧ p_91) -> (-b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ -b^{91, 2}_0) c in CNF: c -b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ -p_91 ∨ -b^{91, 2}_2 c -b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ -p_91 ∨ -b^{91, 2}_1 c -b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ -p_91 ∨ -b^{91, 2}_0 c in DIMACS: -19022 19023 -19024 -91 -19025 0 -19022 19023 -19024 -91 -19026 0 -19022 19023 -19024 -91 -19027 0 c 0+1 --> 1 c (-b^{91, 1}_2 ∧ -b^{91, 1}_1 ∧ -b^{91, 1}_0 ∧ p_91) -> (-b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ b^{91, 2}_0) c in CNF: c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ -p_91 ∨ -b^{91, 2}_2 c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ -p_91 ∨ -b^{91, 2}_1 c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ -p_91 ∨ b^{91, 2}_0 c in DIMACS: 19022 19023 19024 -91 -19025 0 19022 19023 19024 -91 -19026 0 19022 19023 19024 -91 19027 0 c 1+1 --> 2 c (-b^{91, 1}_2 ∧ -b^{91, 1}_1 ∧ b^{91, 1}_0 ∧ p_91) -> (-b^{91, 2}_2 ∧ b^{91, 2}_1 ∧ -b^{91, 2}_0) c in CNF: c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ -p_91 ∨ -b^{91, 2}_2 c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ -p_91 ∨ b^{91, 2}_1 c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ -p_91 ∨ -b^{91, 2}_0 c in DIMACS: 19022 19023 -19024 -91 -19025 0 19022 19023 -19024 -91 19026 0 19022 19023 -19024 -91 -19027 0 c 2+1 --> break c (-b^{91, 1}_2 ∧ b^{91, 1}_1 ∧ -b^{91, 1}_0 ∧ p_91) -> break c in CNF: c b^{91, 1}_2 ∨ -b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ -p_91 ∨ break c in DIMACS: 19022 -19023 19024 -91 1162 0 c 2-1 --> 1 c (-b^{91, 1}_2 ∧ b^{91, 1}_1 ∧ -b^{91, 1}_0 ∧ -p_91) -> (-b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ b^{91, 2}_0) c in CNF: c b^{91, 1}_2 ∨ -b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ p_91 ∨ -b^{91, 2}_2 c b^{91, 1}_2 ∨ -b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ p_91 ∨ -b^{91, 2}_1 c b^{91, 1}_2 ∨ -b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ p_91 ∨ b^{91, 2}_0 c in DIMACS: 19022 -19023 19024 91 -19025 0 19022 -19023 19024 91 -19026 0 19022 -19023 19024 91 19027 0 c 1-1 --> 0 c (-b^{91, 1}_2 ∧ -b^{91, 1}_1 ∧ b^{91, 1}_0 ∧ -p_91) -> (-b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ -b^{91, 2}_0) c in CNF: c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ p_91 ∨ -b^{91, 2}_2 c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ p_91 ∨ -b^{91, 2}_1 c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ p_91 ∨ -b^{91, 2}_0 c in DIMACS: 19022 19023 -19024 91 -19025 0 19022 19023 -19024 91 -19026 0 19022 19023 -19024 91 -19027 0 c 0-1 --> -1 c (-b^{91, 1}_2 ∧ -b^{91, 1}_1 ∧ -b^{91, 1}_0 ∧ -p_91) -> ( b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ b^{91, 2}_0) c in CNF: c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ p_91 ∨ b^{91, 2}_2 c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ p_91 ∨ -b^{91, 2}_1 c b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ p_91 ∨ b^{91, 2}_0 c in DIMACS: 19022 19023 19024 91 19025 0 19022 19023 19024 91 -19026 0 19022 19023 19024 91 19027 0 c -1-1 --> -2 c ( b^{91, 1}_2 ∧ -b^{91, 1}_1 ∧ b^{91, 1}_0 ∧ -p_91) -> ( b^{91, 2}_2 ∧ b^{91, 2}_1 ∧ -b^{91, 2}_0) c in CNF: c -b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ p_91 ∨ b^{91, 2}_2 c -b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ p_91 ∨ b^{91, 2}_1 c -b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ p_91 ∨ -b^{91, 2}_0 c in DIMACS: -19022 19023 -19024 91 19025 0 -19022 19023 -19024 91 19026 0 -19022 19023 -19024 91 -19027 0 c -2-1 --> break c ( b^{91, 1}_2 ∧ b^{91, 1}_1 ∧ -b^{91, 1}_0 ∧ -p_91) -> break c in CNF: c -b^{91, 1}_2 ∨ -b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ p_91 ∨ break c in DIMACS: -19022 -19023 19024 91 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 1}_2 ∧ -b^{91, 1}_1 ∧ -b^{91, 1}_0 ∧ true) c in CNF: c -b^{91, 1}_2 ∨ b^{91, 1}_1 ∨ b^{91, 1}_0 ∨ false c in DIMACS: -19022 19023 19024 0 c 3 does not represent an automaton state. c -(-b^{91, 1}_2 ∧ b^{91, 1}_1 ∧ b^{91, 1}_0 ∧ true) c in CNF: c b^{91, 1}_2 ∨ -b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ false c in DIMACS: 19022 -19023 -19024 0 c -3 does not represent an automaton state. c -( b^{91, 1}_2 ∧ b^{91, 1}_1 ∧ b^{91, 1}_0 ∧ true) c in CNF: c -b^{91, 1}_2 ∨ -b^{91, 1}_1 ∨ -b^{91, 1}_0 ∨ false c in DIMACS: -19022 -19023 -19024 0 c i = 2 c -2+1 --> -1 c ( b^{91, 2}_2 ∧ b^{91, 2}_1 ∧ -b^{91, 2}_0 ∧ p_182) -> ( b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ b^{91, 3}_0) c in CNF: c -b^{91, 2}_2 ∨ -b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ -p_182 ∨ b^{91, 3}_2 c -b^{91, 2}_2 ∨ -b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ -p_182 ∨ -b^{91, 3}_1 c -b^{91, 2}_2 ∨ -b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ -p_182 ∨ b^{91, 3}_0 c in DIMACS: -19025 -19026 19027 -182 19028 0 -19025 -19026 19027 -182 -19029 0 -19025 -19026 19027 -182 19030 0 c -1+1 --> 0 c ( b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ b^{91, 2}_0 ∧ p_182) -> (-b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ -b^{91, 3}_0) c in CNF: c -b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ -p_182 ∨ -b^{91, 3}_2 c -b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ -p_182 ∨ -b^{91, 3}_1 c -b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ -p_182 ∨ -b^{91, 3}_0 c in DIMACS: -19025 19026 -19027 -182 -19028 0 -19025 19026 -19027 -182 -19029 0 -19025 19026 -19027 -182 -19030 0 c 0+1 --> 1 c (-b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ -b^{91, 2}_0 ∧ p_182) -> (-b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ b^{91, 3}_0) c in CNF: c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ -p_182 ∨ -b^{91, 3}_2 c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ -p_182 ∨ -b^{91, 3}_1 c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ -p_182 ∨ b^{91, 3}_0 c in DIMACS: 19025 19026 19027 -182 -19028 0 19025 19026 19027 -182 -19029 0 19025 19026 19027 -182 19030 0 c 1+1 --> 2 c (-b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ b^{91, 2}_0 ∧ p_182) -> (-b^{91, 3}_2 ∧ b^{91, 3}_1 ∧ -b^{91, 3}_0) c in CNF: c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ -p_182 ∨ -b^{91, 3}_2 c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ -p_182 ∨ b^{91, 3}_1 c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ -p_182 ∨ -b^{91, 3}_0 c in DIMACS: 19025 19026 -19027 -182 -19028 0 19025 19026 -19027 -182 19029 0 19025 19026 -19027 -182 -19030 0 c 2+1 --> break c (-b^{91, 2}_2 ∧ b^{91, 2}_1 ∧ -b^{91, 2}_0 ∧ p_182) -> break c in CNF: c b^{91, 2}_2 ∨ -b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ -p_182 ∨ break c in DIMACS: 19025 -19026 19027 -182 1162 0 c 2-1 --> 1 c (-b^{91, 2}_2 ∧ b^{91, 2}_1 ∧ -b^{91, 2}_0 ∧ -p_182) -> (-b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ b^{91, 3}_0) c in CNF: c b^{91, 2}_2 ∨ -b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ p_182 ∨ -b^{91, 3}_2 c b^{91, 2}_2 ∨ -b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ p_182 ∨ -b^{91, 3}_1 c b^{91, 2}_2 ∨ -b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ p_182 ∨ b^{91, 3}_0 c in DIMACS: 19025 -19026 19027 182 -19028 0 19025 -19026 19027 182 -19029 0 19025 -19026 19027 182 19030 0 c 1-1 --> 0 c (-b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ b^{91, 2}_0 ∧ -p_182) -> (-b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ -b^{91, 3}_0) c in CNF: c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ p_182 ∨ -b^{91, 3}_2 c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ p_182 ∨ -b^{91, 3}_1 c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ p_182 ∨ -b^{91, 3}_0 c in DIMACS: 19025 19026 -19027 182 -19028 0 19025 19026 -19027 182 -19029 0 19025 19026 -19027 182 -19030 0 c 0-1 --> -1 c (-b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ -b^{91, 2}_0 ∧ -p_182) -> ( b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ b^{91, 3}_0) c in CNF: c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ p_182 ∨ b^{91, 3}_2 c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ p_182 ∨ -b^{91, 3}_1 c b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ p_182 ∨ b^{91, 3}_0 c in DIMACS: 19025 19026 19027 182 19028 0 19025 19026 19027 182 -19029 0 19025 19026 19027 182 19030 0 c -1-1 --> -2 c ( b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ b^{91, 2}_0 ∧ -p_182) -> ( b^{91, 3}_2 ∧ b^{91, 3}_1 ∧ -b^{91, 3}_0) c in CNF: c -b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ p_182 ∨ b^{91, 3}_2 c -b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ p_182 ∨ b^{91, 3}_1 c -b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ p_182 ∨ -b^{91, 3}_0 c in DIMACS: -19025 19026 -19027 182 19028 0 -19025 19026 -19027 182 19029 0 -19025 19026 -19027 182 -19030 0 c -2-1 --> break c ( b^{91, 2}_2 ∧ b^{91, 2}_1 ∧ -b^{91, 2}_0 ∧ -p_182) -> break c in CNF: c -b^{91, 2}_2 ∨ -b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ p_182 ∨ break c in DIMACS: -19025 -19026 19027 182 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 2}_2 ∧ -b^{91, 2}_1 ∧ -b^{91, 2}_0 ∧ true) c in CNF: c -b^{91, 2}_2 ∨ b^{91, 2}_1 ∨ b^{91, 2}_0 ∨ false c in DIMACS: -19025 19026 19027 0 c 3 does not represent an automaton state. c -(-b^{91, 2}_2 ∧ b^{91, 2}_1 ∧ b^{91, 2}_0 ∧ true) c in CNF: c b^{91, 2}_2 ∨ -b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ false c in DIMACS: 19025 -19026 -19027 0 c -3 does not represent an automaton state. c -( b^{91, 2}_2 ∧ b^{91, 2}_1 ∧ b^{91, 2}_0 ∧ true) c in CNF: c -b^{91, 2}_2 ∨ -b^{91, 2}_1 ∨ -b^{91, 2}_0 ∨ false c in DIMACS: -19025 -19026 -19027 0 c i = 3 c -2+1 --> -1 c ( b^{91, 3}_2 ∧ b^{91, 3}_1 ∧ -b^{91, 3}_0 ∧ p_273) -> ( b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ b^{91, 4}_0) c in CNF: c -b^{91, 3}_2 ∨ -b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ -p_273 ∨ b^{91, 4}_2 c -b^{91, 3}_2 ∨ -b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ -p_273 ∨ -b^{91, 4}_1 c -b^{91, 3}_2 ∨ -b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ -p_273 ∨ b^{91, 4}_0 c in DIMACS: -19028 -19029 19030 -273 19031 0 -19028 -19029 19030 -273 -19032 0 -19028 -19029 19030 -273 19033 0 c -1+1 --> 0 c ( b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ b^{91, 3}_0 ∧ p_273) -> (-b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ -b^{91, 4}_0) c in CNF: c -b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ -p_273 ∨ -b^{91, 4}_2 c -b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ -p_273 ∨ -b^{91, 4}_1 c -b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ -p_273 ∨ -b^{91, 4}_0 c in DIMACS: -19028 19029 -19030 -273 -19031 0 -19028 19029 -19030 -273 -19032 0 -19028 19029 -19030 -273 -19033 0 c 0+1 --> 1 c (-b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ -b^{91, 3}_0 ∧ p_273) -> (-b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ b^{91, 4}_0) c in CNF: c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ -p_273 ∨ -b^{91, 4}_2 c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ -p_273 ∨ -b^{91, 4}_1 c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ -p_273 ∨ b^{91, 4}_0 c in DIMACS: 19028 19029 19030 -273 -19031 0 19028 19029 19030 -273 -19032 0 19028 19029 19030 -273 19033 0 c 1+1 --> 2 c (-b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ b^{91, 3}_0 ∧ p_273) -> (-b^{91, 4}_2 ∧ b^{91, 4}_1 ∧ -b^{91, 4}_0) c in CNF: c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ -p_273 ∨ -b^{91, 4}_2 c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ -p_273 ∨ b^{91, 4}_1 c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ -p_273 ∨ -b^{91, 4}_0 c in DIMACS: 19028 19029 -19030 -273 -19031 0 19028 19029 -19030 -273 19032 0 19028 19029 -19030 -273 -19033 0 c 2+1 --> break c (-b^{91, 3}_2 ∧ b^{91, 3}_1 ∧ -b^{91, 3}_0 ∧ p_273) -> break c in CNF: c b^{91, 3}_2 ∨ -b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ -p_273 ∨ break c in DIMACS: 19028 -19029 19030 -273 1162 0 c 2-1 --> 1 c (-b^{91, 3}_2 ∧ b^{91, 3}_1 ∧ -b^{91, 3}_0 ∧ -p_273) -> (-b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ b^{91, 4}_0) c in CNF: c b^{91, 3}_2 ∨ -b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ p_273 ∨ -b^{91, 4}_2 c b^{91, 3}_2 ∨ -b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ p_273 ∨ -b^{91, 4}_1 c b^{91, 3}_2 ∨ -b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ p_273 ∨ b^{91, 4}_0 c in DIMACS: 19028 -19029 19030 273 -19031 0 19028 -19029 19030 273 -19032 0 19028 -19029 19030 273 19033 0 c 1-1 --> 0 c (-b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ b^{91, 3}_0 ∧ -p_273) -> (-b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ -b^{91, 4}_0) c in CNF: c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ p_273 ∨ -b^{91, 4}_2 c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ p_273 ∨ -b^{91, 4}_1 c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ p_273 ∨ -b^{91, 4}_0 c in DIMACS: 19028 19029 -19030 273 -19031 0 19028 19029 -19030 273 -19032 0 19028 19029 -19030 273 -19033 0 c 0-1 --> -1 c (-b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ -b^{91, 3}_0 ∧ -p_273) -> ( b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ b^{91, 4}_0) c in CNF: c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ p_273 ∨ b^{91, 4}_2 c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ p_273 ∨ -b^{91, 4}_1 c b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ p_273 ∨ b^{91, 4}_0 c in DIMACS: 19028 19029 19030 273 19031 0 19028 19029 19030 273 -19032 0 19028 19029 19030 273 19033 0 c -1-1 --> -2 c ( b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ b^{91, 3}_0 ∧ -p_273) -> ( b^{91, 4}_2 ∧ b^{91, 4}_1 ∧ -b^{91, 4}_0) c in CNF: c -b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ p_273 ∨ b^{91, 4}_2 c -b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ p_273 ∨ b^{91, 4}_1 c -b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ p_273 ∨ -b^{91, 4}_0 c in DIMACS: -19028 19029 -19030 273 19031 0 -19028 19029 -19030 273 19032 0 -19028 19029 -19030 273 -19033 0 c -2-1 --> break c ( b^{91, 3}_2 ∧ b^{91, 3}_1 ∧ -b^{91, 3}_0 ∧ -p_273) -> break c in CNF: c -b^{91, 3}_2 ∨ -b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ p_273 ∨ break c in DIMACS: -19028 -19029 19030 273 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 3}_2 ∧ -b^{91, 3}_1 ∧ -b^{91, 3}_0 ∧ true) c in CNF: c -b^{91, 3}_2 ∨ b^{91, 3}_1 ∨ b^{91, 3}_0 ∨ false c in DIMACS: -19028 19029 19030 0 c 3 does not represent an automaton state. c -(-b^{91, 3}_2 ∧ b^{91, 3}_1 ∧ b^{91, 3}_0 ∧ true) c in CNF: c b^{91, 3}_2 ∨ -b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ false c in DIMACS: 19028 -19029 -19030 0 c -3 does not represent an automaton state. c -( b^{91, 3}_2 ∧ b^{91, 3}_1 ∧ b^{91, 3}_0 ∧ true) c in CNF: c -b^{91, 3}_2 ∨ -b^{91, 3}_1 ∨ -b^{91, 3}_0 ∨ false c in DIMACS: -19028 -19029 -19030 0 c i = 4 c -2+1 --> -1 c ( b^{91, 4}_2 ∧ b^{91, 4}_1 ∧ -b^{91, 4}_0 ∧ p_364) -> ( b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ b^{91, 5}_0) c in CNF: c -b^{91, 4}_2 ∨ -b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ -p_364 ∨ b^{91, 5}_2 c -b^{91, 4}_2 ∨ -b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ -p_364 ∨ -b^{91, 5}_1 c -b^{91, 4}_2 ∨ -b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ -p_364 ∨ b^{91, 5}_0 c in DIMACS: -19031 -19032 19033 -364 19034 0 -19031 -19032 19033 -364 -19035 0 -19031 -19032 19033 -364 19036 0 c -1+1 --> 0 c ( b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ b^{91, 4}_0 ∧ p_364) -> (-b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ -b^{91, 5}_0) c in CNF: c -b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ -p_364 ∨ -b^{91, 5}_2 c -b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ -p_364 ∨ -b^{91, 5}_1 c -b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ -p_364 ∨ -b^{91, 5}_0 c in DIMACS: -19031 19032 -19033 -364 -19034 0 -19031 19032 -19033 -364 -19035 0 -19031 19032 -19033 -364 -19036 0 c 0+1 --> 1 c (-b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ -b^{91, 4}_0 ∧ p_364) -> (-b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ b^{91, 5}_0) c in CNF: c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ -p_364 ∨ -b^{91, 5}_2 c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ -p_364 ∨ -b^{91, 5}_1 c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ -p_364 ∨ b^{91, 5}_0 c in DIMACS: 19031 19032 19033 -364 -19034 0 19031 19032 19033 -364 -19035 0 19031 19032 19033 -364 19036 0 c 1+1 --> 2 c (-b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ b^{91, 4}_0 ∧ p_364) -> (-b^{91, 5}_2 ∧ b^{91, 5}_1 ∧ -b^{91, 5}_0) c in CNF: c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ -p_364 ∨ -b^{91, 5}_2 c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ -p_364 ∨ b^{91, 5}_1 c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ -p_364 ∨ -b^{91, 5}_0 c in DIMACS: 19031 19032 -19033 -364 -19034 0 19031 19032 -19033 -364 19035 0 19031 19032 -19033 -364 -19036 0 c 2+1 --> break c (-b^{91, 4}_2 ∧ b^{91, 4}_1 ∧ -b^{91, 4}_0 ∧ p_364) -> break c in CNF: c b^{91, 4}_2 ∨ -b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ -p_364 ∨ break c in DIMACS: 19031 -19032 19033 -364 1162 0 c 2-1 --> 1 c (-b^{91, 4}_2 ∧ b^{91, 4}_1 ∧ -b^{91, 4}_0 ∧ -p_364) -> (-b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ b^{91, 5}_0) c in CNF: c b^{91, 4}_2 ∨ -b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ p_364 ∨ -b^{91, 5}_2 c b^{91, 4}_2 ∨ -b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ p_364 ∨ -b^{91, 5}_1 c b^{91, 4}_2 ∨ -b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ p_364 ∨ b^{91, 5}_0 c in DIMACS: 19031 -19032 19033 364 -19034 0 19031 -19032 19033 364 -19035 0 19031 -19032 19033 364 19036 0 c 1-1 --> 0 c (-b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ b^{91, 4}_0 ∧ -p_364) -> (-b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ -b^{91, 5}_0) c in CNF: c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ p_364 ∨ -b^{91, 5}_2 c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ p_364 ∨ -b^{91, 5}_1 c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ p_364 ∨ -b^{91, 5}_0 c in DIMACS: 19031 19032 -19033 364 -19034 0 19031 19032 -19033 364 -19035 0 19031 19032 -19033 364 -19036 0 c 0-1 --> -1 c (-b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ -b^{91, 4}_0 ∧ -p_364) -> ( b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ b^{91, 5}_0) c in CNF: c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ p_364 ∨ b^{91, 5}_2 c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ p_364 ∨ -b^{91, 5}_1 c b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ p_364 ∨ b^{91, 5}_0 c in DIMACS: 19031 19032 19033 364 19034 0 19031 19032 19033 364 -19035 0 19031 19032 19033 364 19036 0 c -1-1 --> -2 c ( b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ b^{91, 4}_0 ∧ -p_364) -> ( b^{91, 5}_2 ∧ b^{91, 5}_1 ∧ -b^{91, 5}_0) c in CNF: c -b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ p_364 ∨ b^{91, 5}_2 c -b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ p_364 ∨ b^{91, 5}_1 c -b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ p_364 ∨ -b^{91, 5}_0 c in DIMACS: -19031 19032 -19033 364 19034 0 -19031 19032 -19033 364 19035 0 -19031 19032 -19033 364 -19036 0 c -2-1 --> break c ( b^{91, 4}_2 ∧ b^{91, 4}_1 ∧ -b^{91, 4}_0 ∧ -p_364) -> break c in CNF: c -b^{91, 4}_2 ∨ -b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ p_364 ∨ break c in DIMACS: -19031 -19032 19033 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 4}_2 ∧ -b^{91, 4}_1 ∧ -b^{91, 4}_0 ∧ true) c in CNF: c -b^{91, 4}_2 ∨ b^{91, 4}_1 ∨ b^{91, 4}_0 ∨ false c in DIMACS: -19031 19032 19033 0 c 3 does not represent an automaton state. c -(-b^{91, 4}_2 ∧ b^{91, 4}_1 ∧ b^{91, 4}_0 ∧ true) c in CNF: c b^{91, 4}_2 ∨ -b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ false c in DIMACS: 19031 -19032 -19033 0 c -3 does not represent an automaton state. c -( b^{91, 4}_2 ∧ b^{91, 4}_1 ∧ b^{91, 4}_0 ∧ true) c in CNF: c -b^{91, 4}_2 ∨ -b^{91, 4}_1 ∨ -b^{91, 4}_0 ∨ false c in DIMACS: -19031 -19032 -19033 0 c i = 5 c -2+1 --> -1 c ( b^{91, 5}_2 ∧ b^{91, 5}_1 ∧ -b^{91, 5}_0 ∧ p_455) -> ( b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ b^{91, 6}_0) c in CNF: c -b^{91, 5}_2 ∨ -b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ -p_455 ∨ b^{91, 6}_2 c -b^{91, 5}_2 ∨ -b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ -p_455 ∨ -b^{91, 6}_1 c -b^{91, 5}_2 ∨ -b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ -p_455 ∨ b^{91, 6}_0 c in DIMACS: -19034 -19035 19036 -455 19037 0 -19034 -19035 19036 -455 -19038 0 -19034 -19035 19036 -455 19039 0 c -1+1 --> 0 c ( b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ b^{91, 5}_0 ∧ p_455) -> (-b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ -b^{91, 6}_0) c in CNF: c -b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ -p_455 ∨ -b^{91, 6}_2 c -b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ -p_455 ∨ -b^{91, 6}_1 c -b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ -p_455 ∨ -b^{91, 6}_0 c in DIMACS: -19034 19035 -19036 -455 -19037 0 -19034 19035 -19036 -455 -19038 0 -19034 19035 -19036 -455 -19039 0 c 0+1 --> 1 c (-b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ -b^{91, 5}_0 ∧ p_455) -> (-b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ b^{91, 6}_0) c in CNF: c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ -p_455 ∨ -b^{91, 6}_2 c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ -p_455 ∨ -b^{91, 6}_1 c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ -p_455 ∨ b^{91, 6}_0 c in DIMACS: 19034 19035 19036 -455 -19037 0 19034 19035 19036 -455 -19038 0 19034 19035 19036 -455 19039 0 c 1+1 --> 2 c (-b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ b^{91, 5}_0 ∧ p_455) -> (-b^{91, 6}_2 ∧ b^{91, 6}_1 ∧ -b^{91, 6}_0) c in CNF: c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ -p_455 ∨ -b^{91, 6}_2 c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ -p_455 ∨ b^{91, 6}_1 c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ -p_455 ∨ -b^{91, 6}_0 c in DIMACS: 19034 19035 -19036 -455 -19037 0 19034 19035 -19036 -455 19038 0 19034 19035 -19036 -455 -19039 0 c 2+1 --> break c (-b^{91, 5}_2 ∧ b^{91, 5}_1 ∧ -b^{91, 5}_0 ∧ p_455) -> break c in CNF: c b^{91, 5}_2 ∨ -b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ -p_455 ∨ break c in DIMACS: 19034 -19035 19036 -455 1162 0 c 2-1 --> 1 c (-b^{91, 5}_2 ∧ b^{91, 5}_1 ∧ -b^{91, 5}_0 ∧ -p_455) -> (-b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ b^{91, 6}_0) c in CNF: c b^{91, 5}_2 ∨ -b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ p_455 ∨ -b^{91, 6}_2 c b^{91, 5}_2 ∨ -b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ p_455 ∨ -b^{91, 6}_1 c b^{91, 5}_2 ∨ -b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ p_455 ∨ b^{91, 6}_0 c in DIMACS: 19034 -19035 19036 455 -19037 0 19034 -19035 19036 455 -19038 0 19034 -19035 19036 455 19039 0 c 1-1 --> 0 c (-b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ b^{91, 5}_0 ∧ -p_455) -> (-b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ -b^{91, 6}_0) c in CNF: c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ p_455 ∨ -b^{91, 6}_2 c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ p_455 ∨ -b^{91, 6}_1 c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ p_455 ∨ -b^{91, 6}_0 c in DIMACS: 19034 19035 -19036 455 -19037 0 19034 19035 -19036 455 -19038 0 19034 19035 -19036 455 -19039 0 c 0-1 --> -1 c (-b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ -b^{91, 5}_0 ∧ -p_455) -> ( b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ b^{91, 6}_0) c in CNF: c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ p_455 ∨ b^{91, 6}_2 c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ p_455 ∨ -b^{91, 6}_1 c b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ p_455 ∨ b^{91, 6}_0 c in DIMACS: 19034 19035 19036 455 19037 0 19034 19035 19036 455 -19038 0 19034 19035 19036 455 19039 0 c -1-1 --> -2 c ( b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ b^{91, 5}_0 ∧ -p_455) -> ( b^{91, 6}_2 ∧ b^{91, 6}_1 ∧ -b^{91, 6}_0) c in CNF: c -b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ p_455 ∨ b^{91, 6}_2 c -b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ p_455 ∨ b^{91, 6}_1 c -b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ p_455 ∨ -b^{91, 6}_0 c in DIMACS: -19034 19035 -19036 455 19037 0 -19034 19035 -19036 455 19038 0 -19034 19035 -19036 455 -19039 0 c -2-1 --> break c ( b^{91, 5}_2 ∧ b^{91, 5}_1 ∧ -b^{91, 5}_0 ∧ -p_455) -> break c in CNF: c -b^{91, 5}_2 ∨ -b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ p_455 ∨ break c in DIMACS: -19034 -19035 19036 455 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 5}_2 ∧ -b^{91, 5}_1 ∧ -b^{91, 5}_0 ∧ true) c in CNF: c -b^{91, 5}_2 ∨ b^{91, 5}_1 ∨ b^{91, 5}_0 ∨ false c in DIMACS: -19034 19035 19036 0 c 3 does not represent an automaton state. c -(-b^{91, 5}_2 ∧ b^{91, 5}_1 ∧ b^{91, 5}_0 ∧ true) c in CNF: c b^{91, 5}_2 ∨ -b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ false c in DIMACS: 19034 -19035 -19036 0 c -3 does not represent an automaton state. c -( b^{91, 5}_2 ∧ b^{91, 5}_1 ∧ b^{91, 5}_0 ∧ true) c in CNF: c -b^{91, 5}_2 ∨ -b^{91, 5}_1 ∨ -b^{91, 5}_0 ∨ false c in DIMACS: -19034 -19035 -19036 0 c i = 6 c -2+1 --> -1 c ( b^{91, 6}_2 ∧ b^{91, 6}_1 ∧ -b^{91, 6}_0 ∧ p_546) -> ( b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ b^{91, 7}_0) c in CNF: c -b^{91, 6}_2 ∨ -b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ -p_546 ∨ b^{91, 7}_2 c -b^{91, 6}_2 ∨ -b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ -p_546 ∨ -b^{91, 7}_1 c -b^{91, 6}_2 ∨ -b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ -p_546 ∨ b^{91, 7}_0 c in DIMACS: -19037 -19038 19039 -546 19040 0 -19037 -19038 19039 -546 -19041 0 -19037 -19038 19039 -546 19042 0 c -1+1 --> 0 c ( b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ b^{91, 6}_0 ∧ p_546) -> (-b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ -b^{91, 7}_0) c in CNF: c -b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ -p_546 ∨ -b^{91, 7}_2 c -b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ -p_546 ∨ -b^{91, 7}_1 c -b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ -p_546 ∨ -b^{91, 7}_0 c in DIMACS: -19037 19038 -19039 -546 -19040 0 -19037 19038 -19039 -546 -19041 0 -19037 19038 -19039 -546 -19042 0 c 0+1 --> 1 c (-b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ -b^{91, 6}_0 ∧ p_546) -> (-b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ b^{91, 7}_0) c in CNF: c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ -p_546 ∨ -b^{91, 7}_2 c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ -p_546 ∨ -b^{91, 7}_1 c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ -p_546 ∨ b^{91, 7}_0 c in DIMACS: 19037 19038 19039 -546 -19040 0 19037 19038 19039 -546 -19041 0 19037 19038 19039 -546 19042 0 c 1+1 --> 2 c (-b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ b^{91, 6}_0 ∧ p_546) -> (-b^{91, 7}_2 ∧ b^{91, 7}_1 ∧ -b^{91, 7}_0) c in CNF: c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ -p_546 ∨ -b^{91, 7}_2 c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ -p_546 ∨ b^{91, 7}_1 c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ -p_546 ∨ -b^{91, 7}_0 c in DIMACS: 19037 19038 -19039 -546 -19040 0 19037 19038 -19039 -546 19041 0 19037 19038 -19039 -546 -19042 0 c 2+1 --> break c (-b^{91, 6}_2 ∧ b^{91, 6}_1 ∧ -b^{91, 6}_0 ∧ p_546) -> break c in CNF: c b^{91, 6}_2 ∨ -b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ -p_546 ∨ break c in DIMACS: 19037 -19038 19039 -546 1162 0 c 2-1 --> 1 c (-b^{91, 6}_2 ∧ b^{91, 6}_1 ∧ -b^{91, 6}_0 ∧ -p_546) -> (-b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ b^{91, 7}_0) c in CNF: c b^{91, 6}_2 ∨ -b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ p_546 ∨ -b^{91, 7}_2 c b^{91, 6}_2 ∨ -b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ p_546 ∨ -b^{91, 7}_1 c b^{91, 6}_2 ∨ -b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ p_546 ∨ b^{91, 7}_0 c in DIMACS: 19037 -19038 19039 546 -19040 0 19037 -19038 19039 546 -19041 0 19037 -19038 19039 546 19042 0 c 1-1 --> 0 c (-b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ b^{91, 6}_0 ∧ -p_546) -> (-b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ -b^{91, 7}_0) c in CNF: c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ p_546 ∨ -b^{91, 7}_2 c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ p_546 ∨ -b^{91, 7}_1 c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ p_546 ∨ -b^{91, 7}_0 c in DIMACS: 19037 19038 -19039 546 -19040 0 19037 19038 -19039 546 -19041 0 19037 19038 -19039 546 -19042 0 c 0-1 --> -1 c (-b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ -b^{91, 6}_0 ∧ -p_546) -> ( b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ b^{91, 7}_0) c in CNF: c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ p_546 ∨ b^{91, 7}_2 c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ p_546 ∨ -b^{91, 7}_1 c b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ p_546 ∨ b^{91, 7}_0 c in DIMACS: 19037 19038 19039 546 19040 0 19037 19038 19039 546 -19041 0 19037 19038 19039 546 19042 0 c -1-1 --> -2 c ( b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ b^{91, 6}_0 ∧ -p_546) -> ( b^{91, 7}_2 ∧ b^{91, 7}_1 ∧ -b^{91, 7}_0) c in CNF: c -b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ p_546 ∨ b^{91, 7}_2 c -b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ p_546 ∨ b^{91, 7}_1 c -b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ p_546 ∨ -b^{91, 7}_0 c in DIMACS: -19037 19038 -19039 546 19040 0 -19037 19038 -19039 546 19041 0 -19037 19038 -19039 546 -19042 0 c -2-1 --> break c ( b^{91, 6}_2 ∧ b^{91, 6}_1 ∧ -b^{91, 6}_0 ∧ -p_546) -> break c in CNF: c -b^{91, 6}_2 ∨ -b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ p_546 ∨ break c in DIMACS: -19037 -19038 19039 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 6}_2 ∧ -b^{91, 6}_1 ∧ -b^{91, 6}_0 ∧ true) c in CNF: c -b^{91, 6}_2 ∨ b^{91, 6}_1 ∨ b^{91, 6}_0 ∨ false c in DIMACS: -19037 19038 19039 0 c 3 does not represent an automaton state. c -(-b^{91, 6}_2 ∧ b^{91, 6}_1 ∧ b^{91, 6}_0 ∧ true) c in CNF: c b^{91, 6}_2 ∨ -b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ false c in DIMACS: 19037 -19038 -19039 0 c -3 does not represent an automaton state. c -( b^{91, 6}_2 ∧ b^{91, 6}_1 ∧ b^{91, 6}_0 ∧ true) c in CNF: c -b^{91, 6}_2 ∨ -b^{91, 6}_1 ∨ -b^{91, 6}_0 ∨ false c in DIMACS: -19037 -19038 -19039 0 c i = 7 c -2+1 --> -1 c ( b^{91, 7}_2 ∧ b^{91, 7}_1 ∧ -b^{91, 7}_0 ∧ p_637) -> ( b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ b^{91, 8}_0) c in CNF: c -b^{91, 7}_2 ∨ -b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ -p_637 ∨ b^{91, 8}_2 c -b^{91, 7}_2 ∨ -b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ -p_637 ∨ -b^{91, 8}_1 c -b^{91, 7}_2 ∨ -b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ -p_637 ∨ b^{91, 8}_0 c in DIMACS: -19040 -19041 19042 -637 19043 0 -19040 -19041 19042 -637 -19044 0 -19040 -19041 19042 -637 19045 0 c -1+1 --> 0 c ( b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ b^{91, 7}_0 ∧ p_637) -> (-b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ -b^{91, 8}_0) c in CNF: c -b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ -p_637 ∨ -b^{91, 8}_2 c -b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ -p_637 ∨ -b^{91, 8}_1 c -b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ -p_637 ∨ -b^{91, 8}_0 c in DIMACS: -19040 19041 -19042 -637 -19043 0 -19040 19041 -19042 -637 -19044 0 -19040 19041 -19042 -637 -19045 0 c 0+1 --> 1 c (-b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ -b^{91, 7}_0 ∧ p_637) -> (-b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ b^{91, 8}_0) c in CNF: c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ -p_637 ∨ -b^{91, 8}_2 c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ -p_637 ∨ -b^{91, 8}_1 c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ -p_637 ∨ b^{91, 8}_0 c in DIMACS: 19040 19041 19042 -637 -19043 0 19040 19041 19042 -637 -19044 0 19040 19041 19042 -637 19045 0 c 1+1 --> 2 c (-b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ b^{91, 7}_0 ∧ p_637) -> (-b^{91, 8}_2 ∧ b^{91, 8}_1 ∧ -b^{91, 8}_0) c in CNF: c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ -p_637 ∨ -b^{91, 8}_2 c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ -p_637 ∨ b^{91, 8}_1 c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ -p_637 ∨ -b^{91, 8}_0 c in DIMACS: 19040 19041 -19042 -637 -19043 0 19040 19041 -19042 -637 19044 0 19040 19041 -19042 -637 -19045 0 c 2+1 --> break c (-b^{91, 7}_2 ∧ b^{91, 7}_1 ∧ -b^{91, 7}_0 ∧ p_637) -> break c in CNF: c b^{91, 7}_2 ∨ -b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ -p_637 ∨ break c in DIMACS: 19040 -19041 19042 -637 1162 0 c 2-1 --> 1 c (-b^{91, 7}_2 ∧ b^{91, 7}_1 ∧ -b^{91, 7}_0 ∧ -p_637) -> (-b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ b^{91, 8}_0) c in CNF: c b^{91, 7}_2 ∨ -b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ p_637 ∨ -b^{91, 8}_2 c b^{91, 7}_2 ∨ -b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ p_637 ∨ -b^{91, 8}_1 c b^{91, 7}_2 ∨ -b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ p_637 ∨ b^{91, 8}_0 c in DIMACS: 19040 -19041 19042 637 -19043 0 19040 -19041 19042 637 -19044 0 19040 -19041 19042 637 19045 0 c 1-1 --> 0 c (-b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ b^{91, 7}_0 ∧ -p_637) -> (-b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ -b^{91, 8}_0) c in CNF: c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ p_637 ∨ -b^{91, 8}_2 c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ p_637 ∨ -b^{91, 8}_1 c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ p_637 ∨ -b^{91, 8}_0 c in DIMACS: 19040 19041 -19042 637 -19043 0 19040 19041 -19042 637 -19044 0 19040 19041 -19042 637 -19045 0 c 0-1 --> -1 c (-b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ -b^{91, 7}_0 ∧ -p_637) -> ( b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ b^{91, 8}_0) c in CNF: c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ p_637 ∨ b^{91, 8}_2 c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ p_637 ∨ -b^{91, 8}_1 c b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ p_637 ∨ b^{91, 8}_0 c in DIMACS: 19040 19041 19042 637 19043 0 19040 19041 19042 637 -19044 0 19040 19041 19042 637 19045 0 c -1-1 --> -2 c ( b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ b^{91, 7}_0 ∧ -p_637) -> ( b^{91, 8}_2 ∧ b^{91, 8}_1 ∧ -b^{91, 8}_0) c in CNF: c -b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ p_637 ∨ b^{91, 8}_2 c -b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ p_637 ∨ b^{91, 8}_1 c -b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ p_637 ∨ -b^{91, 8}_0 c in DIMACS: -19040 19041 -19042 637 19043 0 -19040 19041 -19042 637 19044 0 -19040 19041 -19042 637 -19045 0 c -2-1 --> break c ( b^{91, 7}_2 ∧ b^{91, 7}_1 ∧ -b^{91, 7}_0 ∧ -p_637) -> break c in CNF: c -b^{91, 7}_2 ∨ -b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ p_637 ∨ break c in DIMACS: -19040 -19041 19042 637 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 7}_2 ∧ -b^{91, 7}_1 ∧ -b^{91, 7}_0 ∧ true) c in CNF: c -b^{91, 7}_2 ∨ b^{91, 7}_1 ∨ b^{91, 7}_0 ∨ false c in DIMACS: -19040 19041 19042 0 c 3 does not represent an automaton state. c -(-b^{91, 7}_2 ∧ b^{91, 7}_1 ∧ b^{91, 7}_0 ∧ true) c in CNF: c b^{91, 7}_2 ∨ -b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ false c in DIMACS: 19040 -19041 -19042 0 c -3 does not represent an automaton state. c -( b^{91, 7}_2 ∧ b^{91, 7}_1 ∧ b^{91, 7}_0 ∧ true) c in CNF: c -b^{91, 7}_2 ∨ -b^{91, 7}_1 ∨ -b^{91, 7}_0 ∨ false c in DIMACS: -19040 -19041 -19042 0 c i = 8 c -2+1 --> -1 c ( b^{91, 8}_2 ∧ b^{91, 8}_1 ∧ -b^{91, 8}_0 ∧ p_728) -> ( b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ b^{91, 9}_0) c in CNF: c -b^{91, 8}_2 ∨ -b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ -p_728 ∨ b^{91, 9}_2 c -b^{91, 8}_2 ∨ -b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ -p_728 ∨ -b^{91, 9}_1 c -b^{91, 8}_2 ∨ -b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ -p_728 ∨ b^{91, 9}_0 c in DIMACS: -19043 -19044 19045 -728 19046 0 -19043 -19044 19045 -728 -19047 0 -19043 -19044 19045 -728 19048 0 c -1+1 --> 0 c ( b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ b^{91, 8}_0 ∧ p_728) -> (-b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ -b^{91, 9}_0) c in CNF: c -b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ -p_728 ∨ -b^{91, 9}_2 c -b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ -p_728 ∨ -b^{91, 9}_1 c -b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ -p_728 ∨ -b^{91, 9}_0 c in DIMACS: -19043 19044 -19045 -728 -19046 0 -19043 19044 -19045 -728 -19047 0 -19043 19044 -19045 -728 -19048 0 c 0+1 --> 1 c (-b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ -b^{91, 8}_0 ∧ p_728) -> (-b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ b^{91, 9}_0) c in CNF: c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ -p_728 ∨ -b^{91, 9}_2 c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ -p_728 ∨ -b^{91, 9}_1 c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ -p_728 ∨ b^{91, 9}_0 c in DIMACS: 19043 19044 19045 -728 -19046 0 19043 19044 19045 -728 -19047 0 19043 19044 19045 -728 19048 0 c 1+1 --> 2 c (-b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ b^{91, 8}_0 ∧ p_728) -> (-b^{91, 9}_2 ∧ b^{91, 9}_1 ∧ -b^{91, 9}_0) c in CNF: c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ -p_728 ∨ -b^{91, 9}_2 c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ -p_728 ∨ b^{91, 9}_1 c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ -p_728 ∨ -b^{91, 9}_0 c in DIMACS: 19043 19044 -19045 -728 -19046 0 19043 19044 -19045 -728 19047 0 19043 19044 -19045 -728 -19048 0 c 2+1 --> break c (-b^{91, 8}_2 ∧ b^{91, 8}_1 ∧ -b^{91, 8}_0 ∧ p_728) -> break c in CNF: c b^{91, 8}_2 ∨ -b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ -p_728 ∨ break c in DIMACS: 19043 -19044 19045 -728 1162 0 c 2-1 --> 1 c (-b^{91, 8}_2 ∧ b^{91, 8}_1 ∧ -b^{91, 8}_0 ∧ -p_728) -> (-b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ b^{91, 9}_0) c in CNF: c b^{91, 8}_2 ∨ -b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ p_728 ∨ -b^{91, 9}_2 c b^{91, 8}_2 ∨ -b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ p_728 ∨ -b^{91, 9}_1 c b^{91, 8}_2 ∨ -b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ p_728 ∨ b^{91, 9}_0 c in DIMACS: 19043 -19044 19045 728 -19046 0 19043 -19044 19045 728 -19047 0 19043 -19044 19045 728 19048 0 c 1-1 --> 0 c (-b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ b^{91, 8}_0 ∧ -p_728) -> (-b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ -b^{91, 9}_0) c in CNF: c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ p_728 ∨ -b^{91, 9}_2 c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ p_728 ∨ -b^{91, 9}_1 c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ p_728 ∨ -b^{91, 9}_0 c in DIMACS: 19043 19044 -19045 728 -19046 0 19043 19044 -19045 728 -19047 0 19043 19044 -19045 728 -19048 0 c 0-1 --> -1 c (-b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ -b^{91, 8}_0 ∧ -p_728) -> ( b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ b^{91, 9}_0) c in CNF: c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ p_728 ∨ b^{91, 9}_2 c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ p_728 ∨ -b^{91, 9}_1 c b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ p_728 ∨ b^{91, 9}_0 c in DIMACS: 19043 19044 19045 728 19046 0 19043 19044 19045 728 -19047 0 19043 19044 19045 728 19048 0 c -1-1 --> -2 c ( b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ b^{91, 8}_0 ∧ -p_728) -> ( b^{91, 9}_2 ∧ b^{91, 9}_1 ∧ -b^{91, 9}_0) c in CNF: c -b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ p_728 ∨ b^{91, 9}_2 c -b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ p_728 ∨ b^{91, 9}_1 c -b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ p_728 ∨ -b^{91, 9}_0 c in DIMACS: -19043 19044 -19045 728 19046 0 -19043 19044 -19045 728 19047 0 -19043 19044 -19045 728 -19048 0 c -2-1 --> break c ( b^{91, 8}_2 ∧ b^{91, 8}_1 ∧ -b^{91, 8}_0 ∧ -p_728) -> break c in CNF: c -b^{91, 8}_2 ∨ -b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ p_728 ∨ break c in DIMACS: -19043 -19044 19045 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 8}_2 ∧ -b^{91, 8}_1 ∧ -b^{91, 8}_0 ∧ true) c in CNF: c -b^{91, 8}_2 ∨ b^{91, 8}_1 ∨ b^{91, 8}_0 ∨ false c in DIMACS: -19043 19044 19045 0 c 3 does not represent an automaton state. c -(-b^{91, 8}_2 ∧ b^{91, 8}_1 ∧ b^{91, 8}_0 ∧ true) c in CNF: c b^{91, 8}_2 ∨ -b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ false c in DIMACS: 19043 -19044 -19045 0 c -3 does not represent an automaton state. c -( b^{91, 8}_2 ∧ b^{91, 8}_1 ∧ b^{91, 8}_0 ∧ true) c in CNF: c -b^{91, 8}_2 ∨ -b^{91, 8}_1 ∨ -b^{91, 8}_0 ∨ false c in DIMACS: -19043 -19044 -19045 0 c i = 9 c -2+1 --> -1 c ( b^{91, 9}_2 ∧ b^{91, 9}_1 ∧ -b^{91, 9}_0 ∧ p_819) -> ( b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ b^{91, 10}_0) c in CNF: c -b^{91, 9}_2 ∨ -b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ -p_819 ∨ b^{91, 10}_2 c -b^{91, 9}_2 ∨ -b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ -p_819 ∨ -b^{91, 10}_1 c -b^{91, 9}_2 ∨ -b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ -p_819 ∨ b^{91, 10}_0 c in DIMACS: -19046 -19047 19048 -819 19049 0 -19046 -19047 19048 -819 -19050 0 -19046 -19047 19048 -819 19051 0 c -1+1 --> 0 c ( b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ b^{91, 9}_0 ∧ p_819) -> (-b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ -b^{91, 10}_0) c in CNF: c -b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ -p_819 ∨ -b^{91, 10}_2 c -b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ -p_819 ∨ -b^{91, 10}_1 c -b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ -p_819 ∨ -b^{91, 10}_0 c in DIMACS: -19046 19047 -19048 -819 -19049 0 -19046 19047 -19048 -819 -19050 0 -19046 19047 -19048 -819 -19051 0 c 0+1 --> 1 c (-b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ -b^{91, 9}_0 ∧ p_819) -> (-b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ b^{91, 10}_0) c in CNF: c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ -p_819 ∨ -b^{91, 10}_2 c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ -p_819 ∨ -b^{91, 10}_1 c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ -p_819 ∨ b^{91, 10}_0 c in DIMACS: 19046 19047 19048 -819 -19049 0 19046 19047 19048 -819 -19050 0 19046 19047 19048 -819 19051 0 c 1+1 --> 2 c (-b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ b^{91, 9}_0 ∧ p_819) -> (-b^{91, 10}_2 ∧ b^{91, 10}_1 ∧ -b^{91, 10}_0) c in CNF: c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ -p_819 ∨ -b^{91, 10}_2 c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ -p_819 ∨ b^{91, 10}_1 c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ -p_819 ∨ -b^{91, 10}_0 c in DIMACS: 19046 19047 -19048 -819 -19049 0 19046 19047 -19048 -819 19050 0 19046 19047 -19048 -819 -19051 0 c 2+1 --> break c (-b^{91, 9}_2 ∧ b^{91, 9}_1 ∧ -b^{91, 9}_0 ∧ p_819) -> break c in CNF: c b^{91, 9}_2 ∨ -b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ -p_819 ∨ break c in DIMACS: 19046 -19047 19048 -819 1162 0 c 2-1 --> 1 c (-b^{91, 9}_2 ∧ b^{91, 9}_1 ∧ -b^{91, 9}_0 ∧ -p_819) -> (-b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ b^{91, 10}_0) c in CNF: c b^{91, 9}_2 ∨ -b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ p_819 ∨ -b^{91, 10}_2 c b^{91, 9}_2 ∨ -b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ p_819 ∨ -b^{91, 10}_1 c b^{91, 9}_2 ∨ -b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ p_819 ∨ b^{91, 10}_0 c in DIMACS: 19046 -19047 19048 819 -19049 0 19046 -19047 19048 819 -19050 0 19046 -19047 19048 819 19051 0 c 1-1 --> 0 c (-b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ b^{91, 9}_0 ∧ -p_819) -> (-b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ -b^{91, 10}_0) c in CNF: c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ p_819 ∨ -b^{91, 10}_2 c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ p_819 ∨ -b^{91, 10}_1 c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ p_819 ∨ -b^{91, 10}_0 c in DIMACS: 19046 19047 -19048 819 -19049 0 19046 19047 -19048 819 -19050 0 19046 19047 -19048 819 -19051 0 c 0-1 --> -1 c (-b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ -b^{91, 9}_0 ∧ -p_819) -> ( b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ b^{91, 10}_0) c in CNF: c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ p_819 ∨ b^{91, 10}_2 c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ p_819 ∨ -b^{91, 10}_1 c b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ p_819 ∨ b^{91, 10}_0 c in DIMACS: 19046 19047 19048 819 19049 0 19046 19047 19048 819 -19050 0 19046 19047 19048 819 19051 0 c -1-1 --> -2 c ( b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ b^{91, 9}_0 ∧ -p_819) -> ( b^{91, 10}_2 ∧ b^{91, 10}_1 ∧ -b^{91, 10}_0) c in CNF: c -b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ p_819 ∨ b^{91, 10}_2 c -b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ p_819 ∨ b^{91, 10}_1 c -b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ p_819 ∨ -b^{91, 10}_0 c in DIMACS: -19046 19047 -19048 819 19049 0 -19046 19047 -19048 819 19050 0 -19046 19047 -19048 819 -19051 0 c -2-1 --> break c ( b^{91, 9}_2 ∧ b^{91, 9}_1 ∧ -b^{91, 9}_0 ∧ -p_819) -> break c in CNF: c -b^{91, 9}_2 ∨ -b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ p_819 ∨ break c in DIMACS: -19046 -19047 19048 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 9}_2 ∧ -b^{91, 9}_1 ∧ -b^{91, 9}_0 ∧ true) c in CNF: c -b^{91, 9}_2 ∨ b^{91, 9}_1 ∨ b^{91, 9}_0 ∨ false c in DIMACS: -19046 19047 19048 0 c 3 does not represent an automaton state. c -(-b^{91, 9}_2 ∧ b^{91, 9}_1 ∧ b^{91, 9}_0 ∧ true) c in CNF: c b^{91, 9}_2 ∨ -b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ false c in DIMACS: 19046 -19047 -19048 0 c -3 does not represent an automaton state. c -( b^{91, 9}_2 ∧ b^{91, 9}_1 ∧ b^{91, 9}_0 ∧ true) c in CNF: c -b^{91, 9}_2 ∨ -b^{91, 9}_1 ∨ -b^{91, 9}_0 ∨ false c in DIMACS: -19046 -19047 -19048 0 c i = 10 c -2+1 --> -1 c ( b^{91, 10}_2 ∧ b^{91, 10}_1 ∧ -b^{91, 10}_0 ∧ p_910) -> ( b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ b^{91, 11}_0) c in CNF: c -b^{91, 10}_2 ∨ -b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ -p_910 ∨ b^{91, 11}_2 c -b^{91, 10}_2 ∨ -b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ -p_910 ∨ -b^{91, 11}_1 c -b^{91, 10}_2 ∨ -b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ -p_910 ∨ b^{91, 11}_0 c in DIMACS: -19049 -19050 19051 -910 19052 0 -19049 -19050 19051 -910 -19053 0 -19049 -19050 19051 -910 19054 0 c -1+1 --> 0 c ( b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ b^{91, 10}_0 ∧ p_910) -> (-b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ -b^{91, 11}_0) c in CNF: c -b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ -p_910 ∨ -b^{91, 11}_2 c -b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ -p_910 ∨ -b^{91, 11}_1 c -b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ -p_910 ∨ -b^{91, 11}_0 c in DIMACS: -19049 19050 -19051 -910 -19052 0 -19049 19050 -19051 -910 -19053 0 -19049 19050 -19051 -910 -19054 0 c 0+1 --> 1 c (-b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ -b^{91, 10}_0 ∧ p_910) -> (-b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ b^{91, 11}_0) c in CNF: c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ -p_910 ∨ -b^{91, 11}_2 c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ -p_910 ∨ -b^{91, 11}_1 c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ -p_910 ∨ b^{91, 11}_0 c in DIMACS: 19049 19050 19051 -910 -19052 0 19049 19050 19051 -910 -19053 0 19049 19050 19051 -910 19054 0 c 1+1 --> 2 c (-b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ b^{91, 10}_0 ∧ p_910) -> (-b^{91, 11}_2 ∧ b^{91, 11}_1 ∧ -b^{91, 11}_0) c in CNF: c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ -p_910 ∨ -b^{91, 11}_2 c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ -p_910 ∨ b^{91, 11}_1 c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ -p_910 ∨ -b^{91, 11}_0 c in DIMACS: 19049 19050 -19051 -910 -19052 0 19049 19050 -19051 -910 19053 0 19049 19050 -19051 -910 -19054 0 c 2+1 --> break c (-b^{91, 10}_2 ∧ b^{91, 10}_1 ∧ -b^{91, 10}_0 ∧ p_910) -> break c in CNF: c b^{91, 10}_2 ∨ -b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ -p_910 ∨ break c in DIMACS: 19049 -19050 19051 -910 1162 0 c 2-1 --> 1 c (-b^{91, 10}_2 ∧ b^{91, 10}_1 ∧ -b^{91, 10}_0 ∧ -p_910) -> (-b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ b^{91, 11}_0) c in CNF: c b^{91, 10}_2 ∨ -b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ p_910 ∨ -b^{91, 11}_2 c b^{91, 10}_2 ∨ -b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ p_910 ∨ -b^{91, 11}_1 c b^{91, 10}_2 ∨ -b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ p_910 ∨ b^{91, 11}_0 c in DIMACS: 19049 -19050 19051 910 -19052 0 19049 -19050 19051 910 -19053 0 19049 -19050 19051 910 19054 0 c 1-1 --> 0 c (-b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ b^{91, 10}_0 ∧ -p_910) -> (-b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ -b^{91, 11}_0) c in CNF: c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ p_910 ∨ -b^{91, 11}_2 c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ p_910 ∨ -b^{91, 11}_1 c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ p_910 ∨ -b^{91, 11}_0 c in DIMACS: 19049 19050 -19051 910 -19052 0 19049 19050 -19051 910 -19053 0 19049 19050 -19051 910 -19054 0 c 0-1 --> -1 c (-b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ -b^{91, 10}_0 ∧ -p_910) -> ( b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ b^{91, 11}_0) c in CNF: c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ p_910 ∨ b^{91, 11}_2 c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ p_910 ∨ -b^{91, 11}_1 c b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ p_910 ∨ b^{91, 11}_0 c in DIMACS: 19049 19050 19051 910 19052 0 19049 19050 19051 910 -19053 0 19049 19050 19051 910 19054 0 c -1-1 --> -2 c ( b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ b^{91, 10}_0 ∧ -p_910) -> ( b^{91, 11}_2 ∧ b^{91, 11}_1 ∧ -b^{91, 11}_0) c in CNF: c -b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ p_910 ∨ b^{91, 11}_2 c -b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ p_910 ∨ b^{91, 11}_1 c -b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ p_910 ∨ -b^{91, 11}_0 c in DIMACS: -19049 19050 -19051 910 19052 0 -19049 19050 -19051 910 19053 0 -19049 19050 -19051 910 -19054 0 c -2-1 --> break c ( b^{91, 10}_2 ∧ b^{91, 10}_1 ∧ -b^{91, 10}_0 ∧ -p_910) -> break c in CNF: c -b^{91, 10}_2 ∨ -b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ p_910 ∨ break c in DIMACS: -19049 -19050 19051 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 10}_2 ∧ -b^{91, 10}_1 ∧ -b^{91, 10}_0 ∧ true) c in CNF: c -b^{91, 10}_2 ∨ b^{91, 10}_1 ∨ b^{91, 10}_0 ∨ false c in DIMACS: -19049 19050 19051 0 c 3 does not represent an automaton state. c -(-b^{91, 10}_2 ∧ b^{91, 10}_1 ∧ b^{91, 10}_0 ∧ true) c in CNF: c b^{91, 10}_2 ∨ -b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ false c in DIMACS: 19049 -19050 -19051 0 c -3 does not represent an automaton state. c -( b^{91, 10}_2 ∧ b^{91, 10}_1 ∧ b^{91, 10}_0 ∧ true) c in CNF: c -b^{91, 10}_2 ∨ -b^{91, 10}_1 ∨ -b^{91, 10}_0 ∨ false c in DIMACS: -19049 -19050 -19051 0 c i = 11 c -2+1 --> -1 c ( b^{91, 11}_2 ∧ b^{91, 11}_1 ∧ -b^{91, 11}_0 ∧ p_1001) -> ( b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ b^{91, 12}_0) c in CNF: c -b^{91, 11}_2 ∨ -b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ -p_1001 ∨ b^{91, 12}_2 c -b^{91, 11}_2 ∨ -b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ -p_1001 ∨ -b^{91, 12}_1 c -b^{91, 11}_2 ∨ -b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ -p_1001 ∨ b^{91, 12}_0 c in DIMACS: -19052 -19053 19054 -1001 19055 0 -19052 -19053 19054 -1001 -19056 0 -19052 -19053 19054 -1001 19057 0 c -1+1 --> 0 c ( b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ b^{91, 11}_0 ∧ p_1001) -> (-b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ -b^{91, 12}_0) c in CNF: c -b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ -p_1001 ∨ -b^{91, 12}_2 c -b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ -p_1001 ∨ -b^{91, 12}_1 c -b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ -p_1001 ∨ -b^{91, 12}_0 c in DIMACS: -19052 19053 -19054 -1001 -19055 0 -19052 19053 -19054 -1001 -19056 0 -19052 19053 -19054 -1001 -19057 0 c 0+1 --> 1 c (-b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ -b^{91, 11}_0 ∧ p_1001) -> (-b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ b^{91, 12}_0) c in CNF: c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ -p_1001 ∨ -b^{91, 12}_2 c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ -p_1001 ∨ -b^{91, 12}_1 c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ -p_1001 ∨ b^{91, 12}_0 c in DIMACS: 19052 19053 19054 -1001 -19055 0 19052 19053 19054 -1001 -19056 0 19052 19053 19054 -1001 19057 0 c 1+1 --> 2 c (-b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ b^{91, 11}_0 ∧ p_1001) -> (-b^{91, 12}_2 ∧ b^{91, 12}_1 ∧ -b^{91, 12}_0) c in CNF: c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ -p_1001 ∨ -b^{91, 12}_2 c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ -p_1001 ∨ b^{91, 12}_1 c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ -p_1001 ∨ -b^{91, 12}_0 c in DIMACS: 19052 19053 -19054 -1001 -19055 0 19052 19053 -19054 -1001 19056 0 19052 19053 -19054 -1001 -19057 0 c 2+1 --> break c (-b^{91, 11}_2 ∧ b^{91, 11}_1 ∧ -b^{91, 11}_0 ∧ p_1001) -> break c in CNF: c b^{91, 11}_2 ∨ -b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ -p_1001 ∨ break c in DIMACS: 19052 -19053 19054 -1001 1162 0 c 2-1 --> 1 c (-b^{91, 11}_2 ∧ b^{91, 11}_1 ∧ -b^{91, 11}_0 ∧ -p_1001) -> (-b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ b^{91, 12}_0) c in CNF: c b^{91, 11}_2 ∨ -b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ p_1001 ∨ -b^{91, 12}_2 c b^{91, 11}_2 ∨ -b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ p_1001 ∨ -b^{91, 12}_1 c b^{91, 11}_2 ∨ -b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ p_1001 ∨ b^{91, 12}_0 c in DIMACS: 19052 -19053 19054 1001 -19055 0 19052 -19053 19054 1001 -19056 0 19052 -19053 19054 1001 19057 0 c 1-1 --> 0 c (-b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ b^{91, 11}_0 ∧ -p_1001) -> (-b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ -b^{91, 12}_0) c in CNF: c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ p_1001 ∨ -b^{91, 12}_2 c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ p_1001 ∨ -b^{91, 12}_1 c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ p_1001 ∨ -b^{91, 12}_0 c in DIMACS: 19052 19053 -19054 1001 -19055 0 19052 19053 -19054 1001 -19056 0 19052 19053 -19054 1001 -19057 0 c 0-1 --> -1 c (-b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ -b^{91, 11}_0 ∧ -p_1001) -> ( b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ b^{91, 12}_0) c in CNF: c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ p_1001 ∨ b^{91, 12}_2 c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ p_1001 ∨ -b^{91, 12}_1 c b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ p_1001 ∨ b^{91, 12}_0 c in DIMACS: 19052 19053 19054 1001 19055 0 19052 19053 19054 1001 -19056 0 19052 19053 19054 1001 19057 0 c -1-1 --> -2 c ( b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ b^{91, 11}_0 ∧ -p_1001) -> ( b^{91, 12}_2 ∧ b^{91, 12}_1 ∧ -b^{91, 12}_0) c in CNF: c -b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ p_1001 ∨ b^{91, 12}_2 c -b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ p_1001 ∨ b^{91, 12}_1 c -b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ p_1001 ∨ -b^{91, 12}_0 c in DIMACS: -19052 19053 -19054 1001 19055 0 -19052 19053 -19054 1001 19056 0 -19052 19053 -19054 1001 -19057 0 c -2-1 --> break c ( b^{91, 11}_2 ∧ b^{91, 11}_1 ∧ -b^{91, 11}_0 ∧ -p_1001) -> break c in CNF: c -b^{91, 11}_2 ∨ -b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ p_1001 ∨ break c in DIMACS: -19052 -19053 19054 1001 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 11}_2 ∧ -b^{91, 11}_1 ∧ -b^{91, 11}_0 ∧ true) c in CNF: c -b^{91, 11}_2 ∨ b^{91, 11}_1 ∨ b^{91, 11}_0 ∨ false c in DIMACS: -19052 19053 19054 0 c 3 does not represent an automaton state. c -(-b^{91, 11}_2 ∧ b^{91, 11}_1 ∧ b^{91, 11}_0 ∧ true) c in CNF: c b^{91, 11}_2 ∨ -b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ false c in DIMACS: 19052 -19053 -19054 0 c -3 does not represent an automaton state. c -( b^{91, 11}_2 ∧ b^{91, 11}_1 ∧ b^{91, 11}_0 ∧ true) c in CNF: c -b^{91, 11}_2 ∨ -b^{91, 11}_1 ∨ -b^{91, 11}_0 ∨ false c in DIMACS: -19052 -19053 -19054 0 c i = 12 c -2+1 --> -1 c ( b^{91, 12}_2 ∧ b^{91, 12}_1 ∧ -b^{91, 12}_0 ∧ p_1092) -> ( b^{91, 13}_2 ∧ -b^{91, 13}_1 ∧ b^{91, 13}_0) c in CNF: c -b^{91, 12}_2 ∨ -b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ -p_1092 ∨ b^{91, 13}_2 c -b^{91, 12}_2 ∨ -b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ -p_1092 ∨ -b^{91, 13}_1 c -b^{91, 12}_2 ∨ -b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ -p_1092 ∨ b^{91, 13}_0 c in DIMACS: -19055 -19056 19057 -1092 19058 0 -19055 -19056 19057 -1092 -19059 0 -19055 -19056 19057 -1092 19060 0 c -1+1 --> 0 c ( b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ b^{91, 12}_0 ∧ p_1092) -> (-b^{91, 13}_2 ∧ -b^{91, 13}_1 ∧ -b^{91, 13}_0) c in CNF: c -b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ -p_1092 ∨ -b^{91, 13}_2 c -b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ -p_1092 ∨ -b^{91, 13}_1 c -b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ -p_1092 ∨ -b^{91, 13}_0 c in DIMACS: -19055 19056 -19057 -1092 -19058 0 -19055 19056 -19057 -1092 -19059 0 -19055 19056 -19057 -1092 -19060 0 c 0+1 --> 1 c (-b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ -b^{91, 12}_0 ∧ p_1092) -> (-b^{91, 13}_2 ∧ -b^{91, 13}_1 ∧ b^{91, 13}_0) c in CNF: c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ -p_1092 ∨ -b^{91, 13}_2 c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ -p_1092 ∨ -b^{91, 13}_1 c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ -p_1092 ∨ b^{91, 13}_0 c in DIMACS: 19055 19056 19057 -1092 -19058 0 19055 19056 19057 -1092 -19059 0 19055 19056 19057 -1092 19060 0 c 1+1 --> 2 c (-b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ b^{91, 12}_0 ∧ p_1092) -> (-b^{91, 13}_2 ∧ b^{91, 13}_1 ∧ -b^{91, 13}_0) c in CNF: c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ -p_1092 ∨ -b^{91, 13}_2 c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ -p_1092 ∨ b^{91, 13}_1 c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ -p_1092 ∨ -b^{91, 13}_0 c in DIMACS: 19055 19056 -19057 -1092 -19058 0 19055 19056 -19057 -1092 19059 0 19055 19056 -19057 -1092 -19060 0 c 2+1 --> break c (-b^{91, 12}_2 ∧ b^{91, 12}_1 ∧ -b^{91, 12}_0 ∧ p_1092) -> break c in CNF: c b^{91, 12}_2 ∨ -b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ -p_1092 ∨ break c in DIMACS: 19055 -19056 19057 -1092 1162 0 c 2-1 --> 1 c (-b^{91, 12}_2 ∧ b^{91, 12}_1 ∧ -b^{91, 12}_0 ∧ -p_1092) -> (-b^{91, 13}_2 ∧ -b^{91, 13}_1 ∧ b^{91, 13}_0) c in CNF: c b^{91, 12}_2 ∨ -b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ p_1092 ∨ -b^{91, 13}_2 c b^{91, 12}_2 ∨ -b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ p_1092 ∨ -b^{91, 13}_1 c b^{91, 12}_2 ∨ -b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ p_1092 ∨ b^{91, 13}_0 c in DIMACS: 19055 -19056 19057 1092 -19058 0 19055 -19056 19057 1092 -19059 0 19055 -19056 19057 1092 19060 0 c 1-1 --> 0 c (-b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ b^{91, 12}_0 ∧ -p_1092) -> (-b^{91, 13}_2 ∧ -b^{91, 13}_1 ∧ -b^{91, 13}_0) c in CNF: c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ p_1092 ∨ -b^{91, 13}_2 c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ p_1092 ∨ -b^{91, 13}_1 c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ p_1092 ∨ -b^{91, 13}_0 c in DIMACS: 19055 19056 -19057 1092 -19058 0 19055 19056 -19057 1092 -19059 0 19055 19056 -19057 1092 -19060 0 c 0-1 --> -1 c (-b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ -b^{91, 12}_0 ∧ -p_1092) -> ( b^{91, 13}_2 ∧ -b^{91, 13}_1 ∧ b^{91, 13}_0) c in CNF: c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ p_1092 ∨ b^{91, 13}_2 c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ p_1092 ∨ -b^{91, 13}_1 c b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ p_1092 ∨ b^{91, 13}_0 c in DIMACS: 19055 19056 19057 1092 19058 0 19055 19056 19057 1092 -19059 0 19055 19056 19057 1092 19060 0 c -1-1 --> -2 c ( b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ b^{91, 12}_0 ∧ -p_1092) -> ( b^{91, 13}_2 ∧ b^{91, 13}_1 ∧ -b^{91, 13}_0) c in CNF: c -b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ p_1092 ∨ b^{91, 13}_2 c -b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ p_1092 ∨ b^{91, 13}_1 c -b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ p_1092 ∨ -b^{91, 13}_0 c in DIMACS: -19055 19056 -19057 1092 19058 0 -19055 19056 -19057 1092 19059 0 -19055 19056 -19057 1092 -19060 0 c -2-1 --> break c ( b^{91, 12}_2 ∧ b^{91, 12}_1 ∧ -b^{91, 12}_0 ∧ -p_1092) -> break c in CNF: c -b^{91, 12}_2 ∨ -b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ p_1092 ∨ break c in DIMACS: -19055 -19056 19057 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{91, 12}_2 ∧ -b^{91, 12}_1 ∧ -b^{91, 12}_0 ∧ true) c in CNF: c -b^{91, 12}_2 ∨ b^{91, 12}_1 ∨ b^{91, 12}_0 ∨ false c in DIMACS: -19055 19056 19057 0 c 3 does not represent an automaton state. c -(-b^{91, 12}_2 ∧ b^{91, 12}_1 ∧ b^{91, 12}_0 ∧ true) c in CNF: c b^{91, 12}_2 ∨ -b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ false c in DIMACS: 19055 -19056 -19057 0 c -3 does not represent an automaton state. c -( b^{91, 12}_2 ∧ b^{91, 12}_1 ∧ b^{91, 12}_0 ∧ true) c in CNF: c -b^{91, 12}_2 ∨ -b^{91, 12}_1 ∨ -b^{91, 12}_0 ∨ false c in DIMACS: -19055 -19056 -19057 0 c INIT for k = 92 c -b^{92, 1}_2 c -b^{92, 1}_1 c -b^{92, 1}_0 c in DIMACS: -19061 0 -19062 0 -19063 0 c Transitions for k = 92 c i = 1 c -2+1 --> -1 c ( b^{92, 1}_2 ∧ b^{92, 1}_1 ∧ -b^{92, 1}_0 ∧ p_92) -> ( b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ b^{92, 2}_0) c in CNF: c -b^{92, 1}_2 ∨ -b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ -p_92 ∨ b^{92, 2}_2 c -b^{92, 1}_2 ∨ -b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ -p_92 ∨ -b^{92, 2}_1 c -b^{92, 1}_2 ∨ -b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ -p_92 ∨ b^{92, 2}_0 c in DIMACS: -19061 -19062 19063 -92 19064 0 -19061 -19062 19063 -92 -19065 0 -19061 -19062 19063 -92 19066 0 c -1+1 --> 0 c ( b^{92, 1}_2 ∧ -b^{92, 1}_1 ∧ b^{92, 1}_0 ∧ p_92) -> (-b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ -b^{92, 2}_0) c in CNF: c -b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ -p_92 ∨ -b^{92, 2}_2 c -b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ -p_92 ∨ -b^{92, 2}_1 c -b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ -p_92 ∨ -b^{92, 2}_0 c in DIMACS: -19061 19062 -19063 -92 -19064 0 -19061 19062 -19063 -92 -19065 0 -19061 19062 -19063 -92 -19066 0 c 0+1 --> 1 c (-b^{92, 1}_2 ∧ -b^{92, 1}_1 ∧ -b^{92, 1}_0 ∧ p_92) -> (-b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ b^{92, 2}_0) c in CNF: c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ -p_92 ∨ -b^{92, 2}_2 c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ -p_92 ∨ -b^{92, 2}_1 c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ -p_92 ∨ b^{92, 2}_0 c in DIMACS: 19061 19062 19063 -92 -19064 0 19061 19062 19063 -92 -19065 0 19061 19062 19063 -92 19066 0 c 1+1 --> 2 c (-b^{92, 1}_2 ∧ -b^{92, 1}_1 ∧ b^{92, 1}_0 ∧ p_92) -> (-b^{92, 2}_2 ∧ b^{92, 2}_1 ∧ -b^{92, 2}_0) c in CNF: c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ -p_92 ∨ -b^{92, 2}_2 c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ -p_92 ∨ b^{92, 2}_1 c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ -p_92 ∨ -b^{92, 2}_0 c in DIMACS: 19061 19062 -19063 -92 -19064 0 19061 19062 -19063 -92 19065 0 19061 19062 -19063 -92 -19066 0 c 2+1 --> break c (-b^{92, 1}_2 ∧ b^{92, 1}_1 ∧ -b^{92, 1}_0 ∧ p_92) -> break c in CNF: c b^{92, 1}_2 ∨ -b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ -p_92 ∨ break c in DIMACS: 19061 -19062 19063 -92 1162 0 c 2-1 --> 1 c (-b^{92, 1}_2 ∧ b^{92, 1}_1 ∧ -b^{92, 1}_0 ∧ -p_92) -> (-b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ b^{92, 2}_0) c in CNF: c b^{92, 1}_2 ∨ -b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ p_92 ∨ -b^{92, 2}_2 c b^{92, 1}_2 ∨ -b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ p_92 ∨ -b^{92, 2}_1 c b^{92, 1}_2 ∨ -b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ p_92 ∨ b^{92, 2}_0 c in DIMACS: 19061 -19062 19063 92 -19064 0 19061 -19062 19063 92 -19065 0 19061 -19062 19063 92 19066 0 c 1-1 --> 0 c (-b^{92, 1}_2 ∧ -b^{92, 1}_1 ∧ b^{92, 1}_0 ∧ -p_92) -> (-b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ -b^{92, 2}_0) c in CNF: c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ p_92 ∨ -b^{92, 2}_2 c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ p_92 ∨ -b^{92, 2}_1 c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ p_92 ∨ -b^{92, 2}_0 c in DIMACS: 19061 19062 -19063 92 -19064 0 19061 19062 -19063 92 -19065 0 19061 19062 -19063 92 -19066 0 c 0-1 --> -1 c (-b^{92, 1}_2 ∧ -b^{92, 1}_1 ∧ -b^{92, 1}_0 ∧ -p_92) -> ( b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ b^{92, 2}_0) c in CNF: c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ p_92 ∨ b^{92, 2}_2 c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ p_92 ∨ -b^{92, 2}_1 c b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ p_92 ∨ b^{92, 2}_0 c in DIMACS: 19061 19062 19063 92 19064 0 19061 19062 19063 92 -19065 0 19061 19062 19063 92 19066 0 c -1-1 --> -2 c ( b^{92, 1}_2 ∧ -b^{92, 1}_1 ∧ b^{92, 1}_0 ∧ -p_92) -> ( b^{92, 2}_2 ∧ b^{92, 2}_1 ∧ -b^{92, 2}_0) c in CNF: c -b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ p_92 ∨ b^{92, 2}_2 c -b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ p_92 ∨ b^{92, 2}_1 c -b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ p_92 ∨ -b^{92, 2}_0 c in DIMACS: -19061 19062 -19063 92 19064 0 -19061 19062 -19063 92 19065 0 -19061 19062 -19063 92 -19066 0 c -2-1 --> break c ( b^{92, 1}_2 ∧ b^{92, 1}_1 ∧ -b^{92, 1}_0 ∧ -p_92) -> break c in CNF: c -b^{92, 1}_2 ∨ -b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ p_92 ∨ break c in DIMACS: -19061 -19062 19063 92 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 1}_2 ∧ -b^{92, 1}_1 ∧ -b^{92, 1}_0 ∧ true) c in CNF: c -b^{92, 1}_2 ∨ b^{92, 1}_1 ∨ b^{92, 1}_0 ∨ false c in DIMACS: -19061 19062 19063 0 c 3 does not represent an automaton state. c -(-b^{92, 1}_2 ∧ b^{92, 1}_1 ∧ b^{92, 1}_0 ∧ true) c in CNF: c b^{92, 1}_2 ∨ -b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ false c in DIMACS: 19061 -19062 -19063 0 c -3 does not represent an automaton state. c -( b^{92, 1}_2 ∧ b^{92, 1}_1 ∧ b^{92, 1}_0 ∧ true) c in CNF: c -b^{92, 1}_2 ∨ -b^{92, 1}_1 ∨ -b^{92, 1}_0 ∨ false c in DIMACS: -19061 -19062 -19063 0 c i = 2 c -2+1 --> -1 c ( b^{92, 2}_2 ∧ b^{92, 2}_1 ∧ -b^{92, 2}_0 ∧ p_184) -> ( b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ b^{92, 3}_0) c in CNF: c -b^{92, 2}_2 ∨ -b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ -p_184 ∨ b^{92, 3}_2 c -b^{92, 2}_2 ∨ -b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ -p_184 ∨ -b^{92, 3}_1 c -b^{92, 2}_2 ∨ -b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ -p_184 ∨ b^{92, 3}_0 c in DIMACS: -19064 -19065 19066 -184 19067 0 -19064 -19065 19066 -184 -19068 0 -19064 -19065 19066 -184 19069 0 c -1+1 --> 0 c ( b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ b^{92, 2}_0 ∧ p_184) -> (-b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ -b^{92, 3}_0) c in CNF: c -b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ -p_184 ∨ -b^{92, 3}_2 c -b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ -p_184 ∨ -b^{92, 3}_1 c -b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ -p_184 ∨ -b^{92, 3}_0 c in DIMACS: -19064 19065 -19066 -184 -19067 0 -19064 19065 -19066 -184 -19068 0 -19064 19065 -19066 -184 -19069 0 c 0+1 --> 1 c (-b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ -b^{92, 2}_0 ∧ p_184) -> (-b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ b^{92, 3}_0) c in CNF: c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ -p_184 ∨ -b^{92, 3}_2 c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ -p_184 ∨ -b^{92, 3}_1 c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ -p_184 ∨ b^{92, 3}_0 c in DIMACS: 19064 19065 19066 -184 -19067 0 19064 19065 19066 -184 -19068 0 19064 19065 19066 -184 19069 0 c 1+1 --> 2 c (-b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ b^{92, 2}_0 ∧ p_184) -> (-b^{92, 3}_2 ∧ b^{92, 3}_1 ∧ -b^{92, 3}_0) c in CNF: c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ -p_184 ∨ -b^{92, 3}_2 c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ -p_184 ∨ b^{92, 3}_1 c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ -p_184 ∨ -b^{92, 3}_0 c in DIMACS: 19064 19065 -19066 -184 -19067 0 19064 19065 -19066 -184 19068 0 19064 19065 -19066 -184 -19069 0 c 2+1 --> break c (-b^{92, 2}_2 ∧ b^{92, 2}_1 ∧ -b^{92, 2}_0 ∧ p_184) -> break c in CNF: c b^{92, 2}_2 ∨ -b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ -p_184 ∨ break c in DIMACS: 19064 -19065 19066 -184 1162 0 c 2-1 --> 1 c (-b^{92, 2}_2 ∧ b^{92, 2}_1 ∧ -b^{92, 2}_0 ∧ -p_184) -> (-b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ b^{92, 3}_0) c in CNF: c b^{92, 2}_2 ∨ -b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ p_184 ∨ -b^{92, 3}_2 c b^{92, 2}_2 ∨ -b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ p_184 ∨ -b^{92, 3}_1 c b^{92, 2}_2 ∨ -b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ p_184 ∨ b^{92, 3}_0 c in DIMACS: 19064 -19065 19066 184 -19067 0 19064 -19065 19066 184 -19068 0 19064 -19065 19066 184 19069 0 c 1-1 --> 0 c (-b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ b^{92, 2}_0 ∧ -p_184) -> (-b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ -b^{92, 3}_0) c in CNF: c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ p_184 ∨ -b^{92, 3}_2 c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ p_184 ∨ -b^{92, 3}_1 c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ p_184 ∨ -b^{92, 3}_0 c in DIMACS: 19064 19065 -19066 184 -19067 0 19064 19065 -19066 184 -19068 0 19064 19065 -19066 184 -19069 0 c 0-1 --> -1 c (-b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ -b^{92, 2}_0 ∧ -p_184) -> ( b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ b^{92, 3}_0) c in CNF: c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ p_184 ∨ b^{92, 3}_2 c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ p_184 ∨ -b^{92, 3}_1 c b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ p_184 ∨ b^{92, 3}_0 c in DIMACS: 19064 19065 19066 184 19067 0 19064 19065 19066 184 -19068 0 19064 19065 19066 184 19069 0 c -1-1 --> -2 c ( b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ b^{92, 2}_0 ∧ -p_184) -> ( b^{92, 3}_2 ∧ b^{92, 3}_1 ∧ -b^{92, 3}_0) c in CNF: c -b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ p_184 ∨ b^{92, 3}_2 c -b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ p_184 ∨ b^{92, 3}_1 c -b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ p_184 ∨ -b^{92, 3}_0 c in DIMACS: -19064 19065 -19066 184 19067 0 -19064 19065 -19066 184 19068 0 -19064 19065 -19066 184 -19069 0 c -2-1 --> break c ( b^{92, 2}_2 ∧ b^{92, 2}_1 ∧ -b^{92, 2}_0 ∧ -p_184) -> break c in CNF: c -b^{92, 2}_2 ∨ -b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ p_184 ∨ break c in DIMACS: -19064 -19065 19066 184 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 2}_2 ∧ -b^{92, 2}_1 ∧ -b^{92, 2}_0 ∧ true) c in CNF: c -b^{92, 2}_2 ∨ b^{92, 2}_1 ∨ b^{92, 2}_0 ∨ false c in DIMACS: -19064 19065 19066 0 c 3 does not represent an automaton state. c -(-b^{92, 2}_2 ∧ b^{92, 2}_1 ∧ b^{92, 2}_0 ∧ true) c in CNF: c b^{92, 2}_2 ∨ -b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ false c in DIMACS: 19064 -19065 -19066 0 c -3 does not represent an automaton state. c -( b^{92, 2}_2 ∧ b^{92, 2}_1 ∧ b^{92, 2}_0 ∧ true) c in CNF: c -b^{92, 2}_2 ∨ -b^{92, 2}_1 ∨ -b^{92, 2}_0 ∨ false c in DIMACS: -19064 -19065 -19066 0 c i = 3 c -2+1 --> -1 c ( b^{92, 3}_2 ∧ b^{92, 3}_1 ∧ -b^{92, 3}_0 ∧ p_276) -> ( b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ b^{92, 4}_0) c in CNF: c -b^{92, 3}_2 ∨ -b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ -p_276 ∨ b^{92, 4}_2 c -b^{92, 3}_2 ∨ -b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ -p_276 ∨ -b^{92, 4}_1 c -b^{92, 3}_2 ∨ -b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ -p_276 ∨ b^{92, 4}_0 c in DIMACS: -19067 -19068 19069 -276 19070 0 -19067 -19068 19069 -276 -19071 0 -19067 -19068 19069 -276 19072 0 c -1+1 --> 0 c ( b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ b^{92, 3}_0 ∧ p_276) -> (-b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ -b^{92, 4}_0) c in CNF: c -b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ -p_276 ∨ -b^{92, 4}_2 c -b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ -p_276 ∨ -b^{92, 4}_1 c -b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ -p_276 ∨ -b^{92, 4}_0 c in DIMACS: -19067 19068 -19069 -276 -19070 0 -19067 19068 -19069 -276 -19071 0 -19067 19068 -19069 -276 -19072 0 c 0+1 --> 1 c (-b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ -b^{92, 3}_0 ∧ p_276) -> (-b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ b^{92, 4}_0) c in CNF: c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ -p_276 ∨ -b^{92, 4}_2 c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ -p_276 ∨ -b^{92, 4}_1 c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ -p_276 ∨ b^{92, 4}_0 c in DIMACS: 19067 19068 19069 -276 -19070 0 19067 19068 19069 -276 -19071 0 19067 19068 19069 -276 19072 0 c 1+1 --> 2 c (-b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ b^{92, 3}_0 ∧ p_276) -> (-b^{92, 4}_2 ∧ b^{92, 4}_1 ∧ -b^{92, 4}_0) c in CNF: c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ -p_276 ∨ -b^{92, 4}_2 c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ -p_276 ∨ b^{92, 4}_1 c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ -p_276 ∨ -b^{92, 4}_0 c in DIMACS: 19067 19068 -19069 -276 -19070 0 19067 19068 -19069 -276 19071 0 19067 19068 -19069 -276 -19072 0 c 2+1 --> break c (-b^{92, 3}_2 ∧ b^{92, 3}_1 ∧ -b^{92, 3}_0 ∧ p_276) -> break c in CNF: c b^{92, 3}_2 ∨ -b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ -p_276 ∨ break c in DIMACS: 19067 -19068 19069 -276 1162 0 c 2-1 --> 1 c (-b^{92, 3}_2 ∧ b^{92, 3}_1 ∧ -b^{92, 3}_0 ∧ -p_276) -> (-b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ b^{92, 4}_0) c in CNF: c b^{92, 3}_2 ∨ -b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ p_276 ∨ -b^{92, 4}_2 c b^{92, 3}_2 ∨ -b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ p_276 ∨ -b^{92, 4}_1 c b^{92, 3}_2 ∨ -b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ p_276 ∨ b^{92, 4}_0 c in DIMACS: 19067 -19068 19069 276 -19070 0 19067 -19068 19069 276 -19071 0 19067 -19068 19069 276 19072 0 c 1-1 --> 0 c (-b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ b^{92, 3}_0 ∧ -p_276) -> (-b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ -b^{92, 4}_0) c in CNF: c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ p_276 ∨ -b^{92, 4}_2 c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ p_276 ∨ -b^{92, 4}_1 c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ p_276 ∨ -b^{92, 4}_0 c in DIMACS: 19067 19068 -19069 276 -19070 0 19067 19068 -19069 276 -19071 0 19067 19068 -19069 276 -19072 0 c 0-1 --> -1 c (-b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ -b^{92, 3}_0 ∧ -p_276) -> ( b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ b^{92, 4}_0) c in CNF: c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ p_276 ∨ b^{92, 4}_2 c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ p_276 ∨ -b^{92, 4}_1 c b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ p_276 ∨ b^{92, 4}_0 c in DIMACS: 19067 19068 19069 276 19070 0 19067 19068 19069 276 -19071 0 19067 19068 19069 276 19072 0 c -1-1 --> -2 c ( b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ b^{92, 3}_0 ∧ -p_276) -> ( b^{92, 4}_2 ∧ b^{92, 4}_1 ∧ -b^{92, 4}_0) c in CNF: c -b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ p_276 ∨ b^{92, 4}_2 c -b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ p_276 ∨ b^{92, 4}_1 c -b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ p_276 ∨ -b^{92, 4}_0 c in DIMACS: -19067 19068 -19069 276 19070 0 -19067 19068 -19069 276 19071 0 -19067 19068 -19069 276 -19072 0 c -2-1 --> break c ( b^{92, 3}_2 ∧ b^{92, 3}_1 ∧ -b^{92, 3}_0 ∧ -p_276) -> break c in CNF: c -b^{92, 3}_2 ∨ -b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ p_276 ∨ break c in DIMACS: -19067 -19068 19069 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 3}_2 ∧ -b^{92, 3}_1 ∧ -b^{92, 3}_0 ∧ true) c in CNF: c -b^{92, 3}_2 ∨ b^{92, 3}_1 ∨ b^{92, 3}_0 ∨ false c in DIMACS: -19067 19068 19069 0 c 3 does not represent an automaton state. c -(-b^{92, 3}_2 ∧ b^{92, 3}_1 ∧ b^{92, 3}_0 ∧ true) c in CNF: c b^{92, 3}_2 ∨ -b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ false c in DIMACS: 19067 -19068 -19069 0 c -3 does not represent an automaton state. c -( b^{92, 3}_2 ∧ b^{92, 3}_1 ∧ b^{92, 3}_0 ∧ true) c in CNF: c -b^{92, 3}_2 ∨ -b^{92, 3}_1 ∨ -b^{92, 3}_0 ∨ false c in DIMACS: -19067 -19068 -19069 0 c i = 4 c -2+1 --> -1 c ( b^{92, 4}_2 ∧ b^{92, 4}_1 ∧ -b^{92, 4}_0 ∧ p_368) -> ( b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ b^{92, 5}_0) c in CNF: c -b^{92, 4}_2 ∨ -b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ -p_368 ∨ b^{92, 5}_2 c -b^{92, 4}_2 ∨ -b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ -p_368 ∨ -b^{92, 5}_1 c -b^{92, 4}_2 ∨ -b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ -p_368 ∨ b^{92, 5}_0 c in DIMACS: -19070 -19071 19072 -368 19073 0 -19070 -19071 19072 -368 -19074 0 -19070 -19071 19072 -368 19075 0 c -1+1 --> 0 c ( b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ b^{92, 4}_0 ∧ p_368) -> (-b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ -b^{92, 5}_0) c in CNF: c -b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ -p_368 ∨ -b^{92, 5}_2 c -b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ -p_368 ∨ -b^{92, 5}_1 c -b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ -p_368 ∨ -b^{92, 5}_0 c in DIMACS: -19070 19071 -19072 -368 -19073 0 -19070 19071 -19072 -368 -19074 0 -19070 19071 -19072 -368 -19075 0 c 0+1 --> 1 c (-b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ -b^{92, 4}_0 ∧ p_368) -> (-b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ b^{92, 5}_0) c in CNF: c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ -p_368 ∨ -b^{92, 5}_2 c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ -p_368 ∨ -b^{92, 5}_1 c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ -p_368 ∨ b^{92, 5}_0 c in DIMACS: 19070 19071 19072 -368 -19073 0 19070 19071 19072 -368 -19074 0 19070 19071 19072 -368 19075 0 c 1+1 --> 2 c (-b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ b^{92, 4}_0 ∧ p_368) -> (-b^{92, 5}_2 ∧ b^{92, 5}_1 ∧ -b^{92, 5}_0) c in CNF: c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ -p_368 ∨ -b^{92, 5}_2 c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ -p_368 ∨ b^{92, 5}_1 c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ -p_368 ∨ -b^{92, 5}_0 c in DIMACS: 19070 19071 -19072 -368 -19073 0 19070 19071 -19072 -368 19074 0 19070 19071 -19072 -368 -19075 0 c 2+1 --> break c (-b^{92, 4}_2 ∧ b^{92, 4}_1 ∧ -b^{92, 4}_0 ∧ p_368) -> break c in CNF: c b^{92, 4}_2 ∨ -b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ -p_368 ∨ break c in DIMACS: 19070 -19071 19072 -368 1162 0 c 2-1 --> 1 c (-b^{92, 4}_2 ∧ b^{92, 4}_1 ∧ -b^{92, 4}_0 ∧ -p_368) -> (-b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ b^{92, 5}_0) c in CNF: c b^{92, 4}_2 ∨ -b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ p_368 ∨ -b^{92, 5}_2 c b^{92, 4}_2 ∨ -b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ p_368 ∨ -b^{92, 5}_1 c b^{92, 4}_2 ∨ -b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ p_368 ∨ b^{92, 5}_0 c in DIMACS: 19070 -19071 19072 368 -19073 0 19070 -19071 19072 368 -19074 0 19070 -19071 19072 368 19075 0 c 1-1 --> 0 c (-b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ b^{92, 4}_0 ∧ -p_368) -> (-b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ -b^{92, 5}_0) c in CNF: c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ p_368 ∨ -b^{92, 5}_2 c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ p_368 ∨ -b^{92, 5}_1 c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ p_368 ∨ -b^{92, 5}_0 c in DIMACS: 19070 19071 -19072 368 -19073 0 19070 19071 -19072 368 -19074 0 19070 19071 -19072 368 -19075 0 c 0-1 --> -1 c (-b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ -b^{92, 4}_0 ∧ -p_368) -> ( b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ b^{92, 5}_0) c in CNF: c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ p_368 ∨ b^{92, 5}_2 c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ p_368 ∨ -b^{92, 5}_1 c b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ p_368 ∨ b^{92, 5}_0 c in DIMACS: 19070 19071 19072 368 19073 0 19070 19071 19072 368 -19074 0 19070 19071 19072 368 19075 0 c -1-1 --> -2 c ( b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ b^{92, 4}_0 ∧ -p_368) -> ( b^{92, 5}_2 ∧ b^{92, 5}_1 ∧ -b^{92, 5}_0) c in CNF: c -b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ p_368 ∨ b^{92, 5}_2 c -b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ p_368 ∨ b^{92, 5}_1 c -b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ p_368 ∨ -b^{92, 5}_0 c in DIMACS: -19070 19071 -19072 368 19073 0 -19070 19071 -19072 368 19074 0 -19070 19071 -19072 368 -19075 0 c -2-1 --> break c ( b^{92, 4}_2 ∧ b^{92, 4}_1 ∧ -b^{92, 4}_0 ∧ -p_368) -> break c in CNF: c -b^{92, 4}_2 ∨ -b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ p_368 ∨ break c in DIMACS: -19070 -19071 19072 368 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 4}_2 ∧ -b^{92, 4}_1 ∧ -b^{92, 4}_0 ∧ true) c in CNF: c -b^{92, 4}_2 ∨ b^{92, 4}_1 ∨ b^{92, 4}_0 ∨ false c in DIMACS: -19070 19071 19072 0 c 3 does not represent an automaton state. c -(-b^{92, 4}_2 ∧ b^{92, 4}_1 ∧ b^{92, 4}_0 ∧ true) c in CNF: c b^{92, 4}_2 ∨ -b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ false c in DIMACS: 19070 -19071 -19072 0 c -3 does not represent an automaton state. c -( b^{92, 4}_2 ∧ b^{92, 4}_1 ∧ b^{92, 4}_0 ∧ true) c in CNF: c -b^{92, 4}_2 ∨ -b^{92, 4}_1 ∨ -b^{92, 4}_0 ∨ false c in DIMACS: -19070 -19071 -19072 0 c i = 5 c -2+1 --> -1 c ( b^{92, 5}_2 ∧ b^{92, 5}_1 ∧ -b^{92, 5}_0 ∧ p_460) -> ( b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ b^{92, 6}_0) c in CNF: c -b^{92, 5}_2 ∨ -b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ -p_460 ∨ b^{92, 6}_2 c -b^{92, 5}_2 ∨ -b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ -p_460 ∨ -b^{92, 6}_1 c -b^{92, 5}_2 ∨ -b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ -p_460 ∨ b^{92, 6}_0 c in DIMACS: -19073 -19074 19075 -460 19076 0 -19073 -19074 19075 -460 -19077 0 -19073 -19074 19075 -460 19078 0 c -1+1 --> 0 c ( b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ b^{92, 5}_0 ∧ p_460) -> (-b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ -b^{92, 6}_0) c in CNF: c -b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ -p_460 ∨ -b^{92, 6}_2 c -b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ -p_460 ∨ -b^{92, 6}_1 c -b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ -p_460 ∨ -b^{92, 6}_0 c in DIMACS: -19073 19074 -19075 -460 -19076 0 -19073 19074 -19075 -460 -19077 0 -19073 19074 -19075 -460 -19078 0 c 0+1 --> 1 c (-b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ -b^{92, 5}_0 ∧ p_460) -> (-b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ b^{92, 6}_0) c in CNF: c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ -p_460 ∨ -b^{92, 6}_2 c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ -p_460 ∨ -b^{92, 6}_1 c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ -p_460 ∨ b^{92, 6}_0 c in DIMACS: 19073 19074 19075 -460 -19076 0 19073 19074 19075 -460 -19077 0 19073 19074 19075 -460 19078 0 c 1+1 --> 2 c (-b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ b^{92, 5}_0 ∧ p_460) -> (-b^{92, 6}_2 ∧ b^{92, 6}_1 ∧ -b^{92, 6}_0) c in CNF: c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ -p_460 ∨ -b^{92, 6}_2 c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ -p_460 ∨ b^{92, 6}_1 c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ -p_460 ∨ -b^{92, 6}_0 c in DIMACS: 19073 19074 -19075 -460 -19076 0 19073 19074 -19075 -460 19077 0 19073 19074 -19075 -460 -19078 0 c 2+1 --> break c (-b^{92, 5}_2 ∧ b^{92, 5}_1 ∧ -b^{92, 5}_0 ∧ p_460) -> break c in CNF: c b^{92, 5}_2 ∨ -b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ -p_460 ∨ break c in DIMACS: 19073 -19074 19075 -460 1162 0 c 2-1 --> 1 c (-b^{92, 5}_2 ∧ b^{92, 5}_1 ∧ -b^{92, 5}_0 ∧ -p_460) -> (-b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ b^{92, 6}_0) c in CNF: c b^{92, 5}_2 ∨ -b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ p_460 ∨ -b^{92, 6}_2 c b^{92, 5}_2 ∨ -b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ p_460 ∨ -b^{92, 6}_1 c b^{92, 5}_2 ∨ -b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ p_460 ∨ b^{92, 6}_0 c in DIMACS: 19073 -19074 19075 460 -19076 0 19073 -19074 19075 460 -19077 0 19073 -19074 19075 460 19078 0 c 1-1 --> 0 c (-b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ b^{92, 5}_0 ∧ -p_460) -> (-b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ -b^{92, 6}_0) c in CNF: c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ p_460 ∨ -b^{92, 6}_2 c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ p_460 ∨ -b^{92, 6}_1 c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ p_460 ∨ -b^{92, 6}_0 c in DIMACS: 19073 19074 -19075 460 -19076 0 19073 19074 -19075 460 -19077 0 19073 19074 -19075 460 -19078 0 c 0-1 --> -1 c (-b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ -b^{92, 5}_0 ∧ -p_460) -> ( b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ b^{92, 6}_0) c in CNF: c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ p_460 ∨ b^{92, 6}_2 c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ p_460 ∨ -b^{92, 6}_1 c b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ p_460 ∨ b^{92, 6}_0 c in DIMACS: 19073 19074 19075 460 19076 0 19073 19074 19075 460 -19077 0 19073 19074 19075 460 19078 0 c -1-1 --> -2 c ( b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ b^{92, 5}_0 ∧ -p_460) -> ( b^{92, 6}_2 ∧ b^{92, 6}_1 ∧ -b^{92, 6}_0) c in CNF: c -b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ p_460 ∨ b^{92, 6}_2 c -b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ p_460 ∨ b^{92, 6}_1 c -b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ p_460 ∨ -b^{92, 6}_0 c in DIMACS: -19073 19074 -19075 460 19076 0 -19073 19074 -19075 460 19077 0 -19073 19074 -19075 460 -19078 0 c -2-1 --> break c ( b^{92, 5}_2 ∧ b^{92, 5}_1 ∧ -b^{92, 5}_0 ∧ -p_460) -> break c in CNF: c -b^{92, 5}_2 ∨ -b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ p_460 ∨ break c in DIMACS: -19073 -19074 19075 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 5}_2 ∧ -b^{92, 5}_1 ∧ -b^{92, 5}_0 ∧ true) c in CNF: c -b^{92, 5}_2 ∨ b^{92, 5}_1 ∨ b^{92, 5}_0 ∨ false c in DIMACS: -19073 19074 19075 0 c 3 does not represent an automaton state. c -(-b^{92, 5}_2 ∧ b^{92, 5}_1 ∧ b^{92, 5}_0 ∧ true) c in CNF: c b^{92, 5}_2 ∨ -b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ false c in DIMACS: 19073 -19074 -19075 0 c -3 does not represent an automaton state. c -( b^{92, 5}_2 ∧ b^{92, 5}_1 ∧ b^{92, 5}_0 ∧ true) c in CNF: c -b^{92, 5}_2 ∨ -b^{92, 5}_1 ∨ -b^{92, 5}_0 ∨ false c in DIMACS: -19073 -19074 -19075 0 c i = 6 c -2+1 --> -1 c ( b^{92, 6}_2 ∧ b^{92, 6}_1 ∧ -b^{92, 6}_0 ∧ p_552) -> ( b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ b^{92, 7}_0) c in CNF: c -b^{92, 6}_2 ∨ -b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ -p_552 ∨ b^{92, 7}_2 c -b^{92, 6}_2 ∨ -b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ -p_552 ∨ -b^{92, 7}_1 c -b^{92, 6}_2 ∨ -b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ -p_552 ∨ b^{92, 7}_0 c in DIMACS: -19076 -19077 19078 -552 19079 0 -19076 -19077 19078 -552 -19080 0 -19076 -19077 19078 -552 19081 0 c -1+1 --> 0 c ( b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ b^{92, 6}_0 ∧ p_552) -> (-b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ -b^{92, 7}_0) c in CNF: c -b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ -p_552 ∨ -b^{92, 7}_2 c -b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ -p_552 ∨ -b^{92, 7}_1 c -b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ -p_552 ∨ -b^{92, 7}_0 c in DIMACS: -19076 19077 -19078 -552 -19079 0 -19076 19077 -19078 -552 -19080 0 -19076 19077 -19078 -552 -19081 0 c 0+1 --> 1 c (-b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ -b^{92, 6}_0 ∧ p_552) -> (-b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ b^{92, 7}_0) c in CNF: c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ -p_552 ∨ -b^{92, 7}_2 c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ -p_552 ∨ -b^{92, 7}_1 c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ -p_552 ∨ b^{92, 7}_0 c in DIMACS: 19076 19077 19078 -552 -19079 0 19076 19077 19078 -552 -19080 0 19076 19077 19078 -552 19081 0 c 1+1 --> 2 c (-b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ b^{92, 6}_0 ∧ p_552) -> (-b^{92, 7}_2 ∧ b^{92, 7}_1 ∧ -b^{92, 7}_0) c in CNF: c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ -p_552 ∨ -b^{92, 7}_2 c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ -p_552 ∨ b^{92, 7}_1 c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ -p_552 ∨ -b^{92, 7}_0 c in DIMACS: 19076 19077 -19078 -552 -19079 0 19076 19077 -19078 -552 19080 0 19076 19077 -19078 -552 -19081 0 c 2+1 --> break c (-b^{92, 6}_2 ∧ b^{92, 6}_1 ∧ -b^{92, 6}_0 ∧ p_552) -> break c in CNF: c b^{92, 6}_2 ∨ -b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ -p_552 ∨ break c in DIMACS: 19076 -19077 19078 -552 1162 0 c 2-1 --> 1 c (-b^{92, 6}_2 ∧ b^{92, 6}_1 ∧ -b^{92, 6}_0 ∧ -p_552) -> (-b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ b^{92, 7}_0) c in CNF: c b^{92, 6}_2 ∨ -b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ p_552 ∨ -b^{92, 7}_2 c b^{92, 6}_2 ∨ -b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ p_552 ∨ -b^{92, 7}_1 c b^{92, 6}_2 ∨ -b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ p_552 ∨ b^{92, 7}_0 c in DIMACS: 19076 -19077 19078 552 -19079 0 19076 -19077 19078 552 -19080 0 19076 -19077 19078 552 19081 0 c 1-1 --> 0 c (-b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ b^{92, 6}_0 ∧ -p_552) -> (-b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ -b^{92, 7}_0) c in CNF: c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ p_552 ∨ -b^{92, 7}_2 c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ p_552 ∨ -b^{92, 7}_1 c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ p_552 ∨ -b^{92, 7}_0 c in DIMACS: 19076 19077 -19078 552 -19079 0 19076 19077 -19078 552 -19080 0 19076 19077 -19078 552 -19081 0 c 0-1 --> -1 c (-b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ -b^{92, 6}_0 ∧ -p_552) -> ( b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ b^{92, 7}_0) c in CNF: c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ p_552 ∨ b^{92, 7}_2 c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ p_552 ∨ -b^{92, 7}_1 c b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ p_552 ∨ b^{92, 7}_0 c in DIMACS: 19076 19077 19078 552 19079 0 19076 19077 19078 552 -19080 0 19076 19077 19078 552 19081 0 c -1-1 --> -2 c ( b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ b^{92, 6}_0 ∧ -p_552) -> ( b^{92, 7}_2 ∧ b^{92, 7}_1 ∧ -b^{92, 7}_0) c in CNF: c -b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ p_552 ∨ b^{92, 7}_2 c -b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ p_552 ∨ b^{92, 7}_1 c -b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ p_552 ∨ -b^{92, 7}_0 c in DIMACS: -19076 19077 -19078 552 19079 0 -19076 19077 -19078 552 19080 0 -19076 19077 -19078 552 -19081 0 c -2-1 --> break c ( b^{92, 6}_2 ∧ b^{92, 6}_1 ∧ -b^{92, 6}_0 ∧ -p_552) -> break c in CNF: c -b^{92, 6}_2 ∨ -b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ p_552 ∨ break c in DIMACS: -19076 -19077 19078 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 6}_2 ∧ -b^{92, 6}_1 ∧ -b^{92, 6}_0 ∧ true) c in CNF: c -b^{92, 6}_2 ∨ b^{92, 6}_1 ∨ b^{92, 6}_0 ∨ false c in DIMACS: -19076 19077 19078 0 c 3 does not represent an automaton state. c -(-b^{92, 6}_2 ∧ b^{92, 6}_1 ∧ b^{92, 6}_0 ∧ true) c in CNF: c b^{92, 6}_2 ∨ -b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ false c in DIMACS: 19076 -19077 -19078 0 c -3 does not represent an automaton state. c -( b^{92, 6}_2 ∧ b^{92, 6}_1 ∧ b^{92, 6}_0 ∧ true) c in CNF: c -b^{92, 6}_2 ∨ -b^{92, 6}_1 ∨ -b^{92, 6}_0 ∨ false c in DIMACS: -19076 -19077 -19078 0 c i = 7 c -2+1 --> -1 c ( b^{92, 7}_2 ∧ b^{92, 7}_1 ∧ -b^{92, 7}_0 ∧ p_644) -> ( b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ b^{92, 8}_0) c in CNF: c -b^{92, 7}_2 ∨ -b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ -p_644 ∨ b^{92, 8}_2 c -b^{92, 7}_2 ∨ -b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ -p_644 ∨ -b^{92, 8}_1 c -b^{92, 7}_2 ∨ -b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ -p_644 ∨ b^{92, 8}_0 c in DIMACS: -19079 -19080 19081 -644 19082 0 -19079 -19080 19081 -644 -19083 0 -19079 -19080 19081 -644 19084 0 c -1+1 --> 0 c ( b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ b^{92, 7}_0 ∧ p_644) -> (-b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ -b^{92, 8}_0) c in CNF: c -b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ -p_644 ∨ -b^{92, 8}_2 c -b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ -p_644 ∨ -b^{92, 8}_1 c -b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ -p_644 ∨ -b^{92, 8}_0 c in DIMACS: -19079 19080 -19081 -644 -19082 0 -19079 19080 -19081 -644 -19083 0 -19079 19080 -19081 -644 -19084 0 c 0+1 --> 1 c (-b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ -b^{92, 7}_0 ∧ p_644) -> (-b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ b^{92, 8}_0) c in CNF: c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ -p_644 ∨ -b^{92, 8}_2 c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ -p_644 ∨ -b^{92, 8}_1 c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ -p_644 ∨ b^{92, 8}_0 c in DIMACS: 19079 19080 19081 -644 -19082 0 19079 19080 19081 -644 -19083 0 19079 19080 19081 -644 19084 0 c 1+1 --> 2 c (-b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ b^{92, 7}_0 ∧ p_644) -> (-b^{92, 8}_2 ∧ b^{92, 8}_1 ∧ -b^{92, 8}_0) c in CNF: c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ -p_644 ∨ -b^{92, 8}_2 c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ -p_644 ∨ b^{92, 8}_1 c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ -p_644 ∨ -b^{92, 8}_0 c in DIMACS: 19079 19080 -19081 -644 -19082 0 19079 19080 -19081 -644 19083 0 19079 19080 -19081 -644 -19084 0 c 2+1 --> break c (-b^{92, 7}_2 ∧ b^{92, 7}_1 ∧ -b^{92, 7}_0 ∧ p_644) -> break c in CNF: c b^{92, 7}_2 ∨ -b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ -p_644 ∨ break c in DIMACS: 19079 -19080 19081 -644 1162 0 c 2-1 --> 1 c (-b^{92, 7}_2 ∧ b^{92, 7}_1 ∧ -b^{92, 7}_0 ∧ -p_644) -> (-b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ b^{92, 8}_0) c in CNF: c b^{92, 7}_2 ∨ -b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ p_644 ∨ -b^{92, 8}_2 c b^{92, 7}_2 ∨ -b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ p_644 ∨ -b^{92, 8}_1 c b^{92, 7}_2 ∨ -b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ p_644 ∨ b^{92, 8}_0 c in DIMACS: 19079 -19080 19081 644 -19082 0 19079 -19080 19081 644 -19083 0 19079 -19080 19081 644 19084 0 c 1-1 --> 0 c (-b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ b^{92, 7}_0 ∧ -p_644) -> (-b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ -b^{92, 8}_0) c in CNF: c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ p_644 ∨ -b^{92, 8}_2 c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ p_644 ∨ -b^{92, 8}_1 c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ p_644 ∨ -b^{92, 8}_0 c in DIMACS: 19079 19080 -19081 644 -19082 0 19079 19080 -19081 644 -19083 0 19079 19080 -19081 644 -19084 0 c 0-1 --> -1 c (-b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ -b^{92, 7}_0 ∧ -p_644) -> ( b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ b^{92, 8}_0) c in CNF: c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ p_644 ∨ b^{92, 8}_2 c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ p_644 ∨ -b^{92, 8}_1 c b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ p_644 ∨ b^{92, 8}_0 c in DIMACS: 19079 19080 19081 644 19082 0 19079 19080 19081 644 -19083 0 19079 19080 19081 644 19084 0 c -1-1 --> -2 c ( b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ b^{92, 7}_0 ∧ -p_644) -> ( b^{92, 8}_2 ∧ b^{92, 8}_1 ∧ -b^{92, 8}_0) c in CNF: c -b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ p_644 ∨ b^{92, 8}_2 c -b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ p_644 ∨ b^{92, 8}_1 c -b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ p_644 ∨ -b^{92, 8}_0 c in DIMACS: -19079 19080 -19081 644 19082 0 -19079 19080 -19081 644 19083 0 -19079 19080 -19081 644 -19084 0 c -2-1 --> break c ( b^{92, 7}_2 ∧ b^{92, 7}_1 ∧ -b^{92, 7}_0 ∧ -p_644) -> break c in CNF: c -b^{92, 7}_2 ∨ -b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ p_644 ∨ break c in DIMACS: -19079 -19080 19081 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 7}_2 ∧ -b^{92, 7}_1 ∧ -b^{92, 7}_0 ∧ true) c in CNF: c -b^{92, 7}_2 ∨ b^{92, 7}_1 ∨ b^{92, 7}_0 ∨ false c in DIMACS: -19079 19080 19081 0 c 3 does not represent an automaton state. c -(-b^{92, 7}_2 ∧ b^{92, 7}_1 ∧ b^{92, 7}_0 ∧ true) c in CNF: c b^{92, 7}_2 ∨ -b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ false c in DIMACS: 19079 -19080 -19081 0 c -3 does not represent an automaton state. c -( b^{92, 7}_2 ∧ b^{92, 7}_1 ∧ b^{92, 7}_0 ∧ true) c in CNF: c -b^{92, 7}_2 ∨ -b^{92, 7}_1 ∨ -b^{92, 7}_0 ∨ false c in DIMACS: -19079 -19080 -19081 0 c i = 8 c -2+1 --> -1 c ( b^{92, 8}_2 ∧ b^{92, 8}_1 ∧ -b^{92, 8}_0 ∧ p_736) -> ( b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ b^{92, 9}_0) c in CNF: c -b^{92, 8}_2 ∨ -b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ -p_736 ∨ b^{92, 9}_2 c -b^{92, 8}_2 ∨ -b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ -p_736 ∨ -b^{92, 9}_1 c -b^{92, 8}_2 ∨ -b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ -p_736 ∨ b^{92, 9}_0 c in DIMACS: -19082 -19083 19084 -736 19085 0 -19082 -19083 19084 -736 -19086 0 -19082 -19083 19084 -736 19087 0 c -1+1 --> 0 c ( b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ b^{92, 8}_0 ∧ p_736) -> (-b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ -b^{92, 9}_0) c in CNF: c -b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ -p_736 ∨ -b^{92, 9}_2 c -b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ -p_736 ∨ -b^{92, 9}_1 c -b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ -p_736 ∨ -b^{92, 9}_0 c in DIMACS: -19082 19083 -19084 -736 -19085 0 -19082 19083 -19084 -736 -19086 0 -19082 19083 -19084 -736 -19087 0 c 0+1 --> 1 c (-b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ -b^{92, 8}_0 ∧ p_736) -> (-b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ b^{92, 9}_0) c in CNF: c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ -p_736 ∨ -b^{92, 9}_2 c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ -p_736 ∨ -b^{92, 9}_1 c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ -p_736 ∨ b^{92, 9}_0 c in DIMACS: 19082 19083 19084 -736 -19085 0 19082 19083 19084 -736 -19086 0 19082 19083 19084 -736 19087 0 c 1+1 --> 2 c (-b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ b^{92, 8}_0 ∧ p_736) -> (-b^{92, 9}_2 ∧ b^{92, 9}_1 ∧ -b^{92, 9}_0) c in CNF: c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ -p_736 ∨ -b^{92, 9}_2 c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ -p_736 ∨ b^{92, 9}_1 c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ -p_736 ∨ -b^{92, 9}_0 c in DIMACS: 19082 19083 -19084 -736 -19085 0 19082 19083 -19084 -736 19086 0 19082 19083 -19084 -736 -19087 0 c 2+1 --> break c (-b^{92, 8}_2 ∧ b^{92, 8}_1 ∧ -b^{92, 8}_0 ∧ p_736) -> break c in CNF: c b^{92, 8}_2 ∨ -b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ -p_736 ∨ break c in DIMACS: 19082 -19083 19084 -736 1162 0 c 2-1 --> 1 c (-b^{92, 8}_2 ∧ b^{92, 8}_1 ∧ -b^{92, 8}_0 ∧ -p_736) -> (-b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ b^{92, 9}_0) c in CNF: c b^{92, 8}_2 ∨ -b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ p_736 ∨ -b^{92, 9}_2 c b^{92, 8}_2 ∨ -b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ p_736 ∨ -b^{92, 9}_1 c b^{92, 8}_2 ∨ -b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ p_736 ∨ b^{92, 9}_0 c in DIMACS: 19082 -19083 19084 736 -19085 0 19082 -19083 19084 736 -19086 0 19082 -19083 19084 736 19087 0 c 1-1 --> 0 c (-b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ b^{92, 8}_0 ∧ -p_736) -> (-b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ -b^{92, 9}_0) c in CNF: c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ p_736 ∨ -b^{92, 9}_2 c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ p_736 ∨ -b^{92, 9}_1 c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ p_736 ∨ -b^{92, 9}_0 c in DIMACS: 19082 19083 -19084 736 -19085 0 19082 19083 -19084 736 -19086 0 19082 19083 -19084 736 -19087 0 c 0-1 --> -1 c (-b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ -b^{92, 8}_0 ∧ -p_736) -> ( b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ b^{92, 9}_0) c in CNF: c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ p_736 ∨ b^{92, 9}_2 c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ p_736 ∨ -b^{92, 9}_1 c b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ p_736 ∨ b^{92, 9}_0 c in DIMACS: 19082 19083 19084 736 19085 0 19082 19083 19084 736 -19086 0 19082 19083 19084 736 19087 0 c -1-1 --> -2 c ( b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ b^{92, 8}_0 ∧ -p_736) -> ( b^{92, 9}_2 ∧ b^{92, 9}_1 ∧ -b^{92, 9}_0) c in CNF: c -b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ p_736 ∨ b^{92, 9}_2 c -b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ p_736 ∨ b^{92, 9}_1 c -b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ p_736 ∨ -b^{92, 9}_0 c in DIMACS: -19082 19083 -19084 736 19085 0 -19082 19083 -19084 736 19086 0 -19082 19083 -19084 736 -19087 0 c -2-1 --> break c ( b^{92, 8}_2 ∧ b^{92, 8}_1 ∧ -b^{92, 8}_0 ∧ -p_736) -> break c in CNF: c -b^{92, 8}_2 ∨ -b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ p_736 ∨ break c in DIMACS: -19082 -19083 19084 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 8}_2 ∧ -b^{92, 8}_1 ∧ -b^{92, 8}_0 ∧ true) c in CNF: c -b^{92, 8}_2 ∨ b^{92, 8}_1 ∨ b^{92, 8}_0 ∨ false c in DIMACS: -19082 19083 19084 0 c 3 does not represent an automaton state. c -(-b^{92, 8}_2 ∧ b^{92, 8}_1 ∧ b^{92, 8}_0 ∧ true) c in CNF: c b^{92, 8}_2 ∨ -b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ false c in DIMACS: 19082 -19083 -19084 0 c -3 does not represent an automaton state. c -( b^{92, 8}_2 ∧ b^{92, 8}_1 ∧ b^{92, 8}_0 ∧ true) c in CNF: c -b^{92, 8}_2 ∨ -b^{92, 8}_1 ∨ -b^{92, 8}_0 ∨ false c in DIMACS: -19082 -19083 -19084 0 c i = 9 c -2+1 --> -1 c ( b^{92, 9}_2 ∧ b^{92, 9}_1 ∧ -b^{92, 9}_0 ∧ p_828) -> ( b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ b^{92, 10}_0) c in CNF: c -b^{92, 9}_2 ∨ -b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ -p_828 ∨ b^{92, 10}_2 c -b^{92, 9}_2 ∨ -b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ -p_828 ∨ -b^{92, 10}_1 c -b^{92, 9}_2 ∨ -b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ -p_828 ∨ b^{92, 10}_0 c in DIMACS: -19085 -19086 19087 -828 19088 0 -19085 -19086 19087 -828 -19089 0 -19085 -19086 19087 -828 19090 0 c -1+1 --> 0 c ( b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ b^{92, 9}_0 ∧ p_828) -> (-b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ -b^{92, 10}_0) c in CNF: c -b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ -p_828 ∨ -b^{92, 10}_2 c -b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ -p_828 ∨ -b^{92, 10}_1 c -b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ -p_828 ∨ -b^{92, 10}_0 c in DIMACS: -19085 19086 -19087 -828 -19088 0 -19085 19086 -19087 -828 -19089 0 -19085 19086 -19087 -828 -19090 0 c 0+1 --> 1 c (-b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ -b^{92, 9}_0 ∧ p_828) -> (-b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ b^{92, 10}_0) c in CNF: c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ -p_828 ∨ -b^{92, 10}_2 c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ -p_828 ∨ -b^{92, 10}_1 c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ -p_828 ∨ b^{92, 10}_0 c in DIMACS: 19085 19086 19087 -828 -19088 0 19085 19086 19087 -828 -19089 0 19085 19086 19087 -828 19090 0 c 1+1 --> 2 c (-b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ b^{92, 9}_0 ∧ p_828) -> (-b^{92, 10}_2 ∧ b^{92, 10}_1 ∧ -b^{92, 10}_0) c in CNF: c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ -p_828 ∨ -b^{92, 10}_2 c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ -p_828 ∨ b^{92, 10}_1 c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ -p_828 ∨ -b^{92, 10}_0 c in DIMACS: 19085 19086 -19087 -828 -19088 0 19085 19086 -19087 -828 19089 0 19085 19086 -19087 -828 -19090 0 c 2+1 --> break c (-b^{92, 9}_2 ∧ b^{92, 9}_1 ∧ -b^{92, 9}_0 ∧ p_828) -> break c in CNF: c b^{92, 9}_2 ∨ -b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ -p_828 ∨ break c in DIMACS: 19085 -19086 19087 -828 1162 0 c 2-1 --> 1 c (-b^{92, 9}_2 ∧ b^{92, 9}_1 ∧ -b^{92, 9}_0 ∧ -p_828) -> (-b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ b^{92, 10}_0) c in CNF: c b^{92, 9}_2 ∨ -b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ p_828 ∨ -b^{92, 10}_2 c b^{92, 9}_2 ∨ -b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ p_828 ∨ -b^{92, 10}_1 c b^{92, 9}_2 ∨ -b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ p_828 ∨ b^{92, 10}_0 c in DIMACS: 19085 -19086 19087 828 -19088 0 19085 -19086 19087 828 -19089 0 19085 -19086 19087 828 19090 0 c 1-1 --> 0 c (-b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ b^{92, 9}_0 ∧ -p_828) -> (-b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ -b^{92, 10}_0) c in CNF: c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ p_828 ∨ -b^{92, 10}_2 c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ p_828 ∨ -b^{92, 10}_1 c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ p_828 ∨ -b^{92, 10}_0 c in DIMACS: 19085 19086 -19087 828 -19088 0 19085 19086 -19087 828 -19089 0 19085 19086 -19087 828 -19090 0 c 0-1 --> -1 c (-b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ -b^{92, 9}_0 ∧ -p_828) -> ( b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ b^{92, 10}_0) c in CNF: c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ p_828 ∨ b^{92, 10}_2 c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ p_828 ∨ -b^{92, 10}_1 c b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ p_828 ∨ b^{92, 10}_0 c in DIMACS: 19085 19086 19087 828 19088 0 19085 19086 19087 828 -19089 0 19085 19086 19087 828 19090 0 c -1-1 --> -2 c ( b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ b^{92, 9}_0 ∧ -p_828) -> ( b^{92, 10}_2 ∧ b^{92, 10}_1 ∧ -b^{92, 10}_0) c in CNF: c -b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ p_828 ∨ b^{92, 10}_2 c -b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ p_828 ∨ b^{92, 10}_1 c -b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ p_828 ∨ -b^{92, 10}_0 c in DIMACS: -19085 19086 -19087 828 19088 0 -19085 19086 -19087 828 19089 0 -19085 19086 -19087 828 -19090 0 c -2-1 --> break c ( b^{92, 9}_2 ∧ b^{92, 9}_1 ∧ -b^{92, 9}_0 ∧ -p_828) -> break c in CNF: c -b^{92, 9}_2 ∨ -b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ p_828 ∨ break c in DIMACS: -19085 -19086 19087 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 9}_2 ∧ -b^{92, 9}_1 ∧ -b^{92, 9}_0 ∧ true) c in CNF: c -b^{92, 9}_2 ∨ b^{92, 9}_1 ∨ b^{92, 9}_0 ∨ false c in DIMACS: -19085 19086 19087 0 c 3 does not represent an automaton state. c -(-b^{92, 9}_2 ∧ b^{92, 9}_1 ∧ b^{92, 9}_0 ∧ true) c in CNF: c b^{92, 9}_2 ∨ -b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ false c in DIMACS: 19085 -19086 -19087 0 c -3 does not represent an automaton state. c -( b^{92, 9}_2 ∧ b^{92, 9}_1 ∧ b^{92, 9}_0 ∧ true) c in CNF: c -b^{92, 9}_2 ∨ -b^{92, 9}_1 ∨ -b^{92, 9}_0 ∨ false c in DIMACS: -19085 -19086 -19087 0 c i = 10 c -2+1 --> -1 c ( b^{92, 10}_2 ∧ b^{92, 10}_1 ∧ -b^{92, 10}_0 ∧ p_920) -> ( b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ b^{92, 11}_0) c in CNF: c -b^{92, 10}_2 ∨ -b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ -p_920 ∨ b^{92, 11}_2 c -b^{92, 10}_2 ∨ -b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ -p_920 ∨ -b^{92, 11}_1 c -b^{92, 10}_2 ∨ -b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ -p_920 ∨ b^{92, 11}_0 c in DIMACS: -19088 -19089 19090 -920 19091 0 -19088 -19089 19090 -920 -19092 0 -19088 -19089 19090 -920 19093 0 c -1+1 --> 0 c ( b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ b^{92, 10}_0 ∧ p_920) -> (-b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ -b^{92, 11}_0) c in CNF: c -b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ -p_920 ∨ -b^{92, 11}_2 c -b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ -p_920 ∨ -b^{92, 11}_1 c -b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ -p_920 ∨ -b^{92, 11}_0 c in DIMACS: -19088 19089 -19090 -920 -19091 0 -19088 19089 -19090 -920 -19092 0 -19088 19089 -19090 -920 -19093 0 c 0+1 --> 1 c (-b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ -b^{92, 10}_0 ∧ p_920) -> (-b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ b^{92, 11}_0) c in CNF: c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ -p_920 ∨ -b^{92, 11}_2 c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ -p_920 ∨ -b^{92, 11}_1 c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ -p_920 ∨ b^{92, 11}_0 c in DIMACS: 19088 19089 19090 -920 -19091 0 19088 19089 19090 -920 -19092 0 19088 19089 19090 -920 19093 0 c 1+1 --> 2 c (-b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ b^{92, 10}_0 ∧ p_920) -> (-b^{92, 11}_2 ∧ b^{92, 11}_1 ∧ -b^{92, 11}_0) c in CNF: c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ -p_920 ∨ -b^{92, 11}_2 c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ -p_920 ∨ b^{92, 11}_1 c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ -p_920 ∨ -b^{92, 11}_0 c in DIMACS: 19088 19089 -19090 -920 -19091 0 19088 19089 -19090 -920 19092 0 19088 19089 -19090 -920 -19093 0 c 2+1 --> break c (-b^{92, 10}_2 ∧ b^{92, 10}_1 ∧ -b^{92, 10}_0 ∧ p_920) -> break c in CNF: c b^{92, 10}_2 ∨ -b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ -p_920 ∨ break c in DIMACS: 19088 -19089 19090 -920 1162 0 c 2-1 --> 1 c (-b^{92, 10}_2 ∧ b^{92, 10}_1 ∧ -b^{92, 10}_0 ∧ -p_920) -> (-b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ b^{92, 11}_0) c in CNF: c b^{92, 10}_2 ∨ -b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ p_920 ∨ -b^{92, 11}_2 c b^{92, 10}_2 ∨ -b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ p_920 ∨ -b^{92, 11}_1 c b^{92, 10}_2 ∨ -b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ p_920 ∨ b^{92, 11}_0 c in DIMACS: 19088 -19089 19090 920 -19091 0 19088 -19089 19090 920 -19092 0 19088 -19089 19090 920 19093 0 c 1-1 --> 0 c (-b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ b^{92, 10}_0 ∧ -p_920) -> (-b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ -b^{92, 11}_0) c in CNF: c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ p_920 ∨ -b^{92, 11}_2 c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ p_920 ∨ -b^{92, 11}_1 c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ p_920 ∨ -b^{92, 11}_0 c in DIMACS: 19088 19089 -19090 920 -19091 0 19088 19089 -19090 920 -19092 0 19088 19089 -19090 920 -19093 0 c 0-1 --> -1 c (-b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ -b^{92, 10}_0 ∧ -p_920) -> ( b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ b^{92, 11}_0) c in CNF: c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ p_920 ∨ b^{92, 11}_2 c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ p_920 ∨ -b^{92, 11}_1 c b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ p_920 ∨ b^{92, 11}_0 c in DIMACS: 19088 19089 19090 920 19091 0 19088 19089 19090 920 -19092 0 19088 19089 19090 920 19093 0 c -1-1 --> -2 c ( b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ b^{92, 10}_0 ∧ -p_920) -> ( b^{92, 11}_2 ∧ b^{92, 11}_1 ∧ -b^{92, 11}_0) c in CNF: c -b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ p_920 ∨ b^{92, 11}_2 c -b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ p_920 ∨ b^{92, 11}_1 c -b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ p_920 ∨ -b^{92, 11}_0 c in DIMACS: -19088 19089 -19090 920 19091 0 -19088 19089 -19090 920 19092 0 -19088 19089 -19090 920 -19093 0 c -2-1 --> break c ( b^{92, 10}_2 ∧ b^{92, 10}_1 ∧ -b^{92, 10}_0 ∧ -p_920) -> break c in CNF: c -b^{92, 10}_2 ∨ -b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ p_920 ∨ break c in DIMACS: -19088 -19089 19090 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 10}_2 ∧ -b^{92, 10}_1 ∧ -b^{92, 10}_0 ∧ true) c in CNF: c -b^{92, 10}_2 ∨ b^{92, 10}_1 ∨ b^{92, 10}_0 ∨ false c in DIMACS: -19088 19089 19090 0 c 3 does not represent an automaton state. c -(-b^{92, 10}_2 ∧ b^{92, 10}_1 ∧ b^{92, 10}_0 ∧ true) c in CNF: c b^{92, 10}_2 ∨ -b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ false c in DIMACS: 19088 -19089 -19090 0 c -3 does not represent an automaton state. c -( b^{92, 10}_2 ∧ b^{92, 10}_1 ∧ b^{92, 10}_0 ∧ true) c in CNF: c -b^{92, 10}_2 ∨ -b^{92, 10}_1 ∨ -b^{92, 10}_0 ∨ false c in DIMACS: -19088 -19089 -19090 0 c i = 11 c -2+1 --> -1 c ( b^{92, 11}_2 ∧ b^{92, 11}_1 ∧ -b^{92, 11}_0 ∧ p_1012) -> ( b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ b^{92, 12}_0) c in CNF: c -b^{92, 11}_2 ∨ -b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ -p_1012 ∨ b^{92, 12}_2 c -b^{92, 11}_2 ∨ -b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ -p_1012 ∨ -b^{92, 12}_1 c -b^{92, 11}_2 ∨ -b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ -p_1012 ∨ b^{92, 12}_0 c in DIMACS: -19091 -19092 19093 -1012 19094 0 -19091 -19092 19093 -1012 -19095 0 -19091 -19092 19093 -1012 19096 0 c -1+1 --> 0 c ( b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ b^{92, 11}_0 ∧ p_1012) -> (-b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ -b^{92, 12}_0) c in CNF: c -b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ -p_1012 ∨ -b^{92, 12}_2 c -b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ -p_1012 ∨ -b^{92, 12}_1 c -b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ -p_1012 ∨ -b^{92, 12}_0 c in DIMACS: -19091 19092 -19093 -1012 -19094 0 -19091 19092 -19093 -1012 -19095 0 -19091 19092 -19093 -1012 -19096 0 c 0+1 --> 1 c (-b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ -b^{92, 11}_0 ∧ p_1012) -> (-b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ b^{92, 12}_0) c in CNF: c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ -p_1012 ∨ -b^{92, 12}_2 c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ -p_1012 ∨ -b^{92, 12}_1 c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ -p_1012 ∨ b^{92, 12}_0 c in DIMACS: 19091 19092 19093 -1012 -19094 0 19091 19092 19093 -1012 -19095 0 19091 19092 19093 -1012 19096 0 c 1+1 --> 2 c (-b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ b^{92, 11}_0 ∧ p_1012) -> (-b^{92, 12}_2 ∧ b^{92, 12}_1 ∧ -b^{92, 12}_0) c in CNF: c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ -p_1012 ∨ -b^{92, 12}_2 c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ -p_1012 ∨ b^{92, 12}_1 c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ -p_1012 ∨ -b^{92, 12}_0 c in DIMACS: 19091 19092 -19093 -1012 -19094 0 19091 19092 -19093 -1012 19095 0 19091 19092 -19093 -1012 -19096 0 c 2+1 --> break c (-b^{92, 11}_2 ∧ b^{92, 11}_1 ∧ -b^{92, 11}_0 ∧ p_1012) -> break c in CNF: c b^{92, 11}_2 ∨ -b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ -p_1012 ∨ break c in DIMACS: 19091 -19092 19093 -1012 1162 0 c 2-1 --> 1 c (-b^{92, 11}_2 ∧ b^{92, 11}_1 ∧ -b^{92, 11}_0 ∧ -p_1012) -> (-b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ b^{92, 12}_0) c in CNF: c b^{92, 11}_2 ∨ -b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ p_1012 ∨ -b^{92, 12}_2 c b^{92, 11}_2 ∨ -b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ p_1012 ∨ -b^{92, 12}_1 c b^{92, 11}_2 ∨ -b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ p_1012 ∨ b^{92, 12}_0 c in DIMACS: 19091 -19092 19093 1012 -19094 0 19091 -19092 19093 1012 -19095 0 19091 -19092 19093 1012 19096 0 c 1-1 --> 0 c (-b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ b^{92, 11}_0 ∧ -p_1012) -> (-b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ -b^{92, 12}_0) c in CNF: c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ p_1012 ∨ -b^{92, 12}_2 c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ p_1012 ∨ -b^{92, 12}_1 c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ p_1012 ∨ -b^{92, 12}_0 c in DIMACS: 19091 19092 -19093 1012 -19094 0 19091 19092 -19093 1012 -19095 0 19091 19092 -19093 1012 -19096 0 c 0-1 --> -1 c (-b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ -b^{92, 11}_0 ∧ -p_1012) -> ( b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ b^{92, 12}_0) c in CNF: c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ p_1012 ∨ b^{92, 12}_2 c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ p_1012 ∨ -b^{92, 12}_1 c b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ p_1012 ∨ b^{92, 12}_0 c in DIMACS: 19091 19092 19093 1012 19094 0 19091 19092 19093 1012 -19095 0 19091 19092 19093 1012 19096 0 c -1-1 --> -2 c ( b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ b^{92, 11}_0 ∧ -p_1012) -> ( b^{92, 12}_2 ∧ b^{92, 12}_1 ∧ -b^{92, 12}_0) c in CNF: c -b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ p_1012 ∨ b^{92, 12}_2 c -b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ p_1012 ∨ b^{92, 12}_1 c -b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ p_1012 ∨ -b^{92, 12}_0 c in DIMACS: -19091 19092 -19093 1012 19094 0 -19091 19092 -19093 1012 19095 0 -19091 19092 -19093 1012 -19096 0 c -2-1 --> break c ( b^{92, 11}_2 ∧ b^{92, 11}_1 ∧ -b^{92, 11}_0 ∧ -p_1012) -> break c in CNF: c -b^{92, 11}_2 ∨ -b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ p_1012 ∨ break c in DIMACS: -19091 -19092 19093 1012 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 11}_2 ∧ -b^{92, 11}_1 ∧ -b^{92, 11}_0 ∧ true) c in CNF: c -b^{92, 11}_2 ∨ b^{92, 11}_1 ∨ b^{92, 11}_0 ∨ false c in DIMACS: -19091 19092 19093 0 c 3 does not represent an automaton state. c -(-b^{92, 11}_2 ∧ b^{92, 11}_1 ∧ b^{92, 11}_0 ∧ true) c in CNF: c b^{92, 11}_2 ∨ -b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ false c in DIMACS: 19091 -19092 -19093 0 c -3 does not represent an automaton state. c -( b^{92, 11}_2 ∧ b^{92, 11}_1 ∧ b^{92, 11}_0 ∧ true) c in CNF: c -b^{92, 11}_2 ∨ -b^{92, 11}_1 ∨ -b^{92, 11}_0 ∨ false c in DIMACS: -19091 -19092 -19093 0 c i = 12 c -2+1 --> -1 c ( b^{92, 12}_2 ∧ b^{92, 12}_1 ∧ -b^{92, 12}_0 ∧ p_1104) -> ( b^{92, 13}_2 ∧ -b^{92, 13}_1 ∧ b^{92, 13}_0) c in CNF: c -b^{92, 12}_2 ∨ -b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ -p_1104 ∨ b^{92, 13}_2 c -b^{92, 12}_2 ∨ -b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ -p_1104 ∨ -b^{92, 13}_1 c -b^{92, 12}_2 ∨ -b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ -p_1104 ∨ b^{92, 13}_0 c in DIMACS: -19094 -19095 19096 -1104 19097 0 -19094 -19095 19096 -1104 -19098 0 -19094 -19095 19096 -1104 19099 0 c -1+1 --> 0 c ( b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ b^{92, 12}_0 ∧ p_1104) -> (-b^{92, 13}_2 ∧ -b^{92, 13}_1 ∧ -b^{92, 13}_0) c in CNF: c -b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ -p_1104 ∨ -b^{92, 13}_2 c -b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ -p_1104 ∨ -b^{92, 13}_1 c -b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ -p_1104 ∨ -b^{92, 13}_0 c in DIMACS: -19094 19095 -19096 -1104 -19097 0 -19094 19095 -19096 -1104 -19098 0 -19094 19095 -19096 -1104 -19099 0 c 0+1 --> 1 c (-b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ -b^{92, 12}_0 ∧ p_1104) -> (-b^{92, 13}_2 ∧ -b^{92, 13}_1 ∧ b^{92, 13}_0) c in CNF: c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ -p_1104 ∨ -b^{92, 13}_2 c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ -p_1104 ∨ -b^{92, 13}_1 c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ -p_1104 ∨ b^{92, 13}_0 c in DIMACS: 19094 19095 19096 -1104 -19097 0 19094 19095 19096 -1104 -19098 0 19094 19095 19096 -1104 19099 0 c 1+1 --> 2 c (-b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ b^{92, 12}_0 ∧ p_1104) -> (-b^{92, 13}_2 ∧ b^{92, 13}_1 ∧ -b^{92, 13}_0) c in CNF: c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ -p_1104 ∨ -b^{92, 13}_2 c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ -p_1104 ∨ b^{92, 13}_1 c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ -p_1104 ∨ -b^{92, 13}_0 c in DIMACS: 19094 19095 -19096 -1104 -19097 0 19094 19095 -19096 -1104 19098 0 19094 19095 -19096 -1104 -19099 0 c 2+1 --> break c (-b^{92, 12}_2 ∧ b^{92, 12}_1 ∧ -b^{92, 12}_0 ∧ p_1104) -> break c in CNF: c b^{92, 12}_2 ∨ -b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ -p_1104 ∨ break c in DIMACS: 19094 -19095 19096 -1104 1162 0 c 2-1 --> 1 c (-b^{92, 12}_2 ∧ b^{92, 12}_1 ∧ -b^{92, 12}_0 ∧ -p_1104) -> (-b^{92, 13}_2 ∧ -b^{92, 13}_1 ∧ b^{92, 13}_0) c in CNF: c b^{92, 12}_2 ∨ -b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ p_1104 ∨ -b^{92, 13}_2 c b^{92, 12}_2 ∨ -b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ p_1104 ∨ -b^{92, 13}_1 c b^{92, 12}_2 ∨ -b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ p_1104 ∨ b^{92, 13}_0 c in DIMACS: 19094 -19095 19096 1104 -19097 0 19094 -19095 19096 1104 -19098 0 19094 -19095 19096 1104 19099 0 c 1-1 --> 0 c (-b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ b^{92, 12}_0 ∧ -p_1104) -> (-b^{92, 13}_2 ∧ -b^{92, 13}_1 ∧ -b^{92, 13}_0) c in CNF: c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ p_1104 ∨ -b^{92, 13}_2 c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ p_1104 ∨ -b^{92, 13}_1 c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ p_1104 ∨ -b^{92, 13}_0 c in DIMACS: 19094 19095 -19096 1104 -19097 0 19094 19095 -19096 1104 -19098 0 19094 19095 -19096 1104 -19099 0 c 0-1 --> -1 c (-b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ -b^{92, 12}_0 ∧ -p_1104) -> ( b^{92, 13}_2 ∧ -b^{92, 13}_1 ∧ b^{92, 13}_0) c in CNF: c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ p_1104 ∨ b^{92, 13}_2 c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ p_1104 ∨ -b^{92, 13}_1 c b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ p_1104 ∨ b^{92, 13}_0 c in DIMACS: 19094 19095 19096 1104 19097 0 19094 19095 19096 1104 -19098 0 19094 19095 19096 1104 19099 0 c -1-1 --> -2 c ( b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ b^{92, 12}_0 ∧ -p_1104) -> ( b^{92, 13}_2 ∧ b^{92, 13}_1 ∧ -b^{92, 13}_0) c in CNF: c -b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ p_1104 ∨ b^{92, 13}_2 c -b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ p_1104 ∨ b^{92, 13}_1 c -b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ p_1104 ∨ -b^{92, 13}_0 c in DIMACS: -19094 19095 -19096 1104 19097 0 -19094 19095 -19096 1104 19098 0 -19094 19095 -19096 1104 -19099 0 c -2-1 --> break c ( b^{92, 12}_2 ∧ b^{92, 12}_1 ∧ -b^{92, 12}_0 ∧ -p_1104) -> break c in CNF: c -b^{92, 12}_2 ∨ -b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ p_1104 ∨ break c in DIMACS: -19094 -19095 19096 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{92, 12}_2 ∧ -b^{92, 12}_1 ∧ -b^{92, 12}_0 ∧ true) c in CNF: c -b^{92, 12}_2 ∨ b^{92, 12}_1 ∨ b^{92, 12}_0 ∨ false c in DIMACS: -19094 19095 19096 0 c 3 does not represent an automaton state. c -(-b^{92, 12}_2 ∧ b^{92, 12}_1 ∧ b^{92, 12}_0 ∧ true) c in CNF: c b^{92, 12}_2 ∨ -b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ false c in DIMACS: 19094 -19095 -19096 0 c -3 does not represent an automaton state. c -( b^{92, 12}_2 ∧ b^{92, 12}_1 ∧ b^{92, 12}_0 ∧ true) c in CNF: c -b^{92, 12}_2 ∨ -b^{92, 12}_1 ∨ -b^{92, 12}_0 ∨ false c in DIMACS: -19094 -19095 -19096 0 c INIT for k = 93 c -b^{93, 1}_2 c -b^{93, 1}_1 c -b^{93, 1}_0 c in DIMACS: -19100 0 -19101 0 -19102 0 c Transitions for k = 93 c i = 1 c -2+1 --> -1 c ( b^{93, 1}_2 ∧ b^{93, 1}_1 ∧ -b^{93, 1}_0 ∧ p_93) -> ( b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ b^{93, 2}_0) c in CNF: c -b^{93, 1}_2 ∨ -b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ -p_93 ∨ b^{93, 2}_2 c -b^{93, 1}_2 ∨ -b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ -p_93 ∨ -b^{93, 2}_1 c -b^{93, 1}_2 ∨ -b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ -p_93 ∨ b^{93, 2}_0 c in DIMACS: -19100 -19101 19102 -93 19103 0 -19100 -19101 19102 -93 -19104 0 -19100 -19101 19102 -93 19105 0 c -1+1 --> 0 c ( b^{93, 1}_2 ∧ -b^{93, 1}_1 ∧ b^{93, 1}_0 ∧ p_93) -> (-b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ -b^{93, 2}_0) c in CNF: c -b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ -p_93 ∨ -b^{93, 2}_2 c -b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ -p_93 ∨ -b^{93, 2}_1 c -b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ -p_93 ∨ -b^{93, 2}_0 c in DIMACS: -19100 19101 -19102 -93 -19103 0 -19100 19101 -19102 -93 -19104 0 -19100 19101 -19102 -93 -19105 0 c 0+1 --> 1 c (-b^{93, 1}_2 ∧ -b^{93, 1}_1 ∧ -b^{93, 1}_0 ∧ p_93) -> (-b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ b^{93, 2}_0) c in CNF: c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ -p_93 ∨ -b^{93, 2}_2 c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ -p_93 ∨ -b^{93, 2}_1 c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ -p_93 ∨ b^{93, 2}_0 c in DIMACS: 19100 19101 19102 -93 -19103 0 19100 19101 19102 -93 -19104 0 19100 19101 19102 -93 19105 0 c 1+1 --> 2 c (-b^{93, 1}_2 ∧ -b^{93, 1}_1 ∧ b^{93, 1}_0 ∧ p_93) -> (-b^{93, 2}_2 ∧ b^{93, 2}_1 ∧ -b^{93, 2}_0) c in CNF: c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ -p_93 ∨ -b^{93, 2}_2 c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ -p_93 ∨ b^{93, 2}_1 c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ -p_93 ∨ -b^{93, 2}_0 c in DIMACS: 19100 19101 -19102 -93 -19103 0 19100 19101 -19102 -93 19104 0 19100 19101 -19102 -93 -19105 0 c 2+1 --> break c (-b^{93, 1}_2 ∧ b^{93, 1}_1 ∧ -b^{93, 1}_0 ∧ p_93) -> break c in CNF: c b^{93, 1}_2 ∨ -b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ -p_93 ∨ break c in DIMACS: 19100 -19101 19102 -93 1162 0 c 2-1 --> 1 c (-b^{93, 1}_2 ∧ b^{93, 1}_1 ∧ -b^{93, 1}_0 ∧ -p_93) -> (-b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ b^{93, 2}_0) c in CNF: c b^{93, 1}_2 ∨ -b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ p_93 ∨ -b^{93, 2}_2 c b^{93, 1}_2 ∨ -b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ p_93 ∨ -b^{93, 2}_1 c b^{93, 1}_2 ∨ -b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ p_93 ∨ b^{93, 2}_0 c in DIMACS: 19100 -19101 19102 93 -19103 0 19100 -19101 19102 93 -19104 0 19100 -19101 19102 93 19105 0 c 1-1 --> 0 c (-b^{93, 1}_2 ∧ -b^{93, 1}_1 ∧ b^{93, 1}_0 ∧ -p_93) -> (-b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ -b^{93, 2}_0) c in CNF: c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ p_93 ∨ -b^{93, 2}_2 c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ p_93 ∨ -b^{93, 2}_1 c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ p_93 ∨ -b^{93, 2}_0 c in DIMACS: 19100 19101 -19102 93 -19103 0 19100 19101 -19102 93 -19104 0 19100 19101 -19102 93 -19105 0 c 0-1 --> -1 c (-b^{93, 1}_2 ∧ -b^{93, 1}_1 ∧ -b^{93, 1}_0 ∧ -p_93) -> ( b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ b^{93, 2}_0) c in CNF: c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ p_93 ∨ b^{93, 2}_2 c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ p_93 ∨ -b^{93, 2}_1 c b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ p_93 ∨ b^{93, 2}_0 c in DIMACS: 19100 19101 19102 93 19103 0 19100 19101 19102 93 -19104 0 19100 19101 19102 93 19105 0 c -1-1 --> -2 c ( b^{93, 1}_2 ∧ -b^{93, 1}_1 ∧ b^{93, 1}_0 ∧ -p_93) -> ( b^{93, 2}_2 ∧ b^{93, 2}_1 ∧ -b^{93, 2}_0) c in CNF: c -b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ p_93 ∨ b^{93, 2}_2 c -b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ p_93 ∨ b^{93, 2}_1 c -b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ p_93 ∨ -b^{93, 2}_0 c in DIMACS: -19100 19101 -19102 93 19103 0 -19100 19101 -19102 93 19104 0 -19100 19101 -19102 93 -19105 0 c -2-1 --> break c ( b^{93, 1}_2 ∧ b^{93, 1}_1 ∧ -b^{93, 1}_0 ∧ -p_93) -> break c in CNF: c -b^{93, 1}_2 ∨ -b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ p_93 ∨ break c in DIMACS: -19100 -19101 19102 93 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 1}_2 ∧ -b^{93, 1}_1 ∧ -b^{93, 1}_0 ∧ true) c in CNF: c -b^{93, 1}_2 ∨ b^{93, 1}_1 ∨ b^{93, 1}_0 ∨ false c in DIMACS: -19100 19101 19102 0 c 3 does not represent an automaton state. c -(-b^{93, 1}_2 ∧ b^{93, 1}_1 ∧ b^{93, 1}_0 ∧ true) c in CNF: c b^{93, 1}_2 ∨ -b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ false c in DIMACS: 19100 -19101 -19102 0 c -3 does not represent an automaton state. c -( b^{93, 1}_2 ∧ b^{93, 1}_1 ∧ b^{93, 1}_0 ∧ true) c in CNF: c -b^{93, 1}_2 ∨ -b^{93, 1}_1 ∨ -b^{93, 1}_0 ∨ false c in DIMACS: -19100 -19101 -19102 0 c i = 2 c -2+1 --> -1 c ( b^{93, 2}_2 ∧ b^{93, 2}_1 ∧ -b^{93, 2}_0 ∧ p_186) -> ( b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ b^{93, 3}_0) c in CNF: c -b^{93, 2}_2 ∨ -b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ -p_186 ∨ b^{93, 3}_2 c -b^{93, 2}_2 ∨ -b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ -p_186 ∨ -b^{93, 3}_1 c -b^{93, 2}_2 ∨ -b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ -p_186 ∨ b^{93, 3}_0 c in DIMACS: -19103 -19104 19105 -186 19106 0 -19103 -19104 19105 -186 -19107 0 -19103 -19104 19105 -186 19108 0 c -1+1 --> 0 c ( b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ b^{93, 2}_0 ∧ p_186) -> (-b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ -b^{93, 3}_0) c in CNF: c -b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ -p_186 ∨ -b^{93, 3}_2 c -b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ -p_186 ∨ -b^{93, 3}_1 c -b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ -p_186 ∨ -b^{93, 3}_0 c in DIMACS: -19103 19104 -19105 -186 -19106 0 -19103 19104 -19105 -186 -19107 0 -19103 19104 -19105 -186 -19108 0 c 0+1 --> 1 c (-b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ -b^{93, 2}_0 ∧ p_186) -> (-b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ b^{93, 3}_0) c in CNF: c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ -p_186 ∨ -b^{93, 3}_2 c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ -p_186 ∨ -b^{93, 3}_1 c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ -p_186 ∨ b^{93, 3}_0 c in DIMACS: 19103 19104 19105 -186 -19106 0 19103 19104 19105 -186 -19107 0 19103 19104 19105 -186 19108 0 c 1+1 --> 2 c (-b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ b^{93, 2}_0 ∧ p_186) -> (-b^{93, 3}_2 ∧ b^{93, 3}_1 ∧ -b^{93, 3}_0) c in CNF: c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ -p_186 ∨ -b^{93, 3}_2 c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ -p_186 ∨ b^{93, 3}_1 c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ -p_186 ∨ -b^{93, 3}_0 c in DIMACS: 19103 19104 -19105 -186 -19106 0 19103 19104 -19105 -186 19107 0 19103 19104 -19105 -186 -19108 0 c 2+1 --> break c (-b^{93, 2}_2 ∧ b^{93, 2}_1 ∧ -b^{93, 2}_0 ∧ p_186) -> break c in CNF: c b^{93, 2}_2 ∨ -b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ -p_186 ∨ break c in DIMACS: 19103 -19104 19105 -186 1162 0 c 2-1 --> 1 c (-b^{93, 2}_2 ∧ b^{93, 2}_1 ∧ -b^{93, 2}_0 ∧ -p_186) -> (-b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ b^{93, 3}_0) c in CNF: c b^{93, 2}_2 ∨ -b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ p_186 ∨ -b^{93, 3}_2 c b^{93, 2}_2 ∨ -b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ p_186 ∨ -b^{93, 3}_1 c b^{93, 2}_2 ∨ -b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ p_186 ∨ b^{93, 3}_0 c in DIMACS: 19103 -19104 19105 186 -19106 0 19103 -19104 19105 186 -19107 0 19103 -19104 19105 186 19108 0 c 1-1 --> 0 c (-b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ b^{93, 2}_0 ∧ -p_186) -> (-b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ -b^{93, 3}_0) c in CNF: c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ p_186 ∨ -b^{93, 3}_2 c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ p_186 ∨ -b^{93, 3}_1 c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ p_186 ∨ -b^{93, 3}_0 c in DIMACS: 19103 19104 -19105 186 -19106 0 19103 19104 -19105 186 -19107 0 19103 19104 -19105 186 -19108 0 c 0-1 --> -1 c (-b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ -b^{93, 2}_0 ∧ -p_186) -> ( b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ b^{93, 3}_0) c in CNF: c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ p_186 ∨ b^{93, 3}_2 c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ p_186 ∨ -b^{93, 3}_1 c b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ p_186 ∨ b^{93, 3}_0 c in DIMACS: 19103 19104 19105 186 19106 0 19103 19104 19105 186 -19107 0 19103 19104 19105 186 19108 0 c -1-1 --> -2 c ( b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ b^{93, 2}_0 ∧ -p_186) -> ( b^{93, 3}_2 ∧ b^{93, 3}_1 ∧ -b^{93, 3}_0) c in CNF: c -b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ p_186 ∨ b^{93, 3}_2 c -b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ p_186 ∨ b^{93, 3}_1 c -b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ p_186 ∨ -b^{93, 3}_0 c in DIMACS: -19103 19104 -19105 186 19106 0 -19103 19104 -19105 186 19107 0 -19103 19104 -19105 186 -19108 0 c -2-1 --> break c ( b^{93, 2}_2 ∧ b^{93, 2}_1 ∧ -b^{93, 2}_0 ∧ -p_186) -> break c in CNF: c -b^{93, 2}_2 ∨ -b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ p_186 ∨ break c in DIMACS: -19103 -19104 19105 186 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 2}_2 ∧ -b^{93, 2}_1 ∧ -b^{93, 2}_0 ∧ true) c in CNF: c -b^{93, 2}_2 ∨ b^{93, 2}_1 ∨ b^{93, 2}_0 ∨ false c in DIMACS: -19103 19104 19105 0 c 3 does not represent an automaton state. c -(-b^{93, 2}_2 ∧ b^{93, 2}_1 ∧ b^{93, 2}_0 ∧ true) c in CNF: c b^{93, 2}_2 ∨ -b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ false c in DIMACS: 19103 -19104 -19105 0 c -3 does not represent an automaton state. c -( b^{93, 2}_2 ∧ b^{93, 2}_1 ∧ b^{93, 2}_0 ∧ true) c in CNF: c -b^{93, 2}_2 ∨ -b^{93, 2}_1 ∨ -b^{93, 2}_0 ∨ false c in DIMACS: -19103 -19104 -19105 0 c i = 3 c -2+1 --> -1 c ( b^{93, 3}_2 ∧ b^{93, 3}_1 ∧ -b^{93, 3}_0 ∧ p_279) -> ( b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ b^{93, 4}_0) c in CNF: c -b^{93, 3}_2 ∨ -b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ -p_279 ∨ b^{93, 4}_2 c -b^{93, 3}_2 ∨ -b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ -p_279 ∨ -b^{93, 4}_1 c -b^{93, 3}_2 ∨ -b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ -p_279 ∨ b^{93, 4}_0 c in DIMACS: -19106 -19107 19108 -279 19109 0 -19106 -19107 19108 -279 -19110 0 -19106 -19107 19108 -279 19111 0 c -1+1 --> 0 c ( b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ b^{93, 3}_0 ∧ p_279) -> (-b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ -b^{93, 4}_0) c in CNF: c -b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ -p_279 ∨ -b^{93, 4}_2 c -b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ -p_279 ∨ -b^{93, 4}_1 c -b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ -p_279 ∨ -b^{93, 4}_0 c in DIMACS: -19106 19107 -19108 -279 -19109 0 -19106 19107 -19108 -279 -19110 0 -19106 19107 -19108 -279 -19111 0 c 0+1 --> 1 c (-b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ -b^{93, 3}_0 ∧ p_279) -> (-b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ b^{93, 4}_0) c in CNF: c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ -p_279 ∨ -b^{93, 4}_2 c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ -p_279 ∨ -b^{93, 4}_1 c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ -p_279 ∨ b^{93, 4}_0 c in DIMACS: 19106 19107 19108 -279 -19109 0 19106 19107 19108 -279 -19110 0 19106 19107 19108 -279 19111 0 c 1+1 --> 2 c (-b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ b^{93, 3}_0 ∧ p_279) -> (-b^{93, 4}_2 ∧ b^{93, 4}_1 ∧ -b^{93, 4}_0) c in CNF: c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ -p_279 ∨ -b^{93, 4}_2 c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ -p_279 ∨ b^{93, 4}_1 c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ -p_279 ∨ -b^{93, 4}_0 c in DIMACS: 19106 19107 -19108 -279 -19109 0 19106 19107 -19108 -279 19110 0 19106 19107 -19108 -279 -19111 0 c 2+1 --> break c (-b^{93, 3}_2 ∧ b^{93, 3}_1 ∧ -b^{93, 3}_0 ∧ p_279) -> break c in CNF: c b^{93, 3}_2 ∨ -b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ -p_279 ∨ break c in DIMACS: 19106 -19107 19108 -279 1162 0 c 2-1 --> 1 c (-b^{93, 3}_2 ∧ b^{93, 3}_1 ∧ -b^{93, 3}_0 ∧ -p_279) -> (-b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ b^{93, 4}_0) c in CNF: c b^{93, 3}_2 ∨ -b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ p_279 ∨ -b^{93, 4}_2 c b^{93, 3}_2 ∨ -b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ p_279 ∨ -b^{93, 4}_1 c b^{93, 3}_2 ∨ -b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ p_279 ∨ b^{93, 4}_0 c in DIMACS: 19106 -19107 19108 279 -19109 0 19106 -19107 19108 279 -19110 0 19106 -19107 19108 279 19111 0 c 1-1 --> 0 c (-b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ b^{93, 3}_0 ∧ -p_279) -> (-b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ -b^{93, 4}_0) c in CNF: c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ p_279 ∨ -b^{93, 4}_2 c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ p_279 ∨ -b^{93, 4}_1 c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ p_279 ∨ -b^{93, 4}_0 c in DIMACS: 19106 19107 -19108 279 -19109 0 19106 19107 -19108 279 -19110 0 19106 19107 -19108 279 -19111 0 c 0-1 --> -1 c (-b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ -b^{93, 3}_0 ∧ -p_279) -> ( b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ b^{93, 4}_0) c in CNF: c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ p_279 ∨ b^{93, 4}_2 c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ p_279 ∨ -b^{93, 4}_1 c b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ p_279 ∨ b^{93, 4}_0 c in DIMACS: 19106 19107 19108 279 19109 0 19106 19107 19108 279 -19110 0 19106 19107 19108 279 19111 0 c -1-1 --> -2 c ( b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ b^{93, 3}_0 ∧ -p_279) -> ( b^{93, 4}_2 ∧ b^{93, 4}_1 ∧ -b^{93, 4}_0) c in CNF: c -b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ p_279 ∨ b^{93, 4}_2 c -b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ p_279 ∨ b^{93, 4}_1 c -b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ p_279 ∨ -b^{93, 4}_0 c in DIMACS: -19106 19107 -19108 279 19109 0 -19106 19107 -19108 279 19110 0 -19106 19107 -19108 279 -19111 0 c -2-1 --> break c ( b^{93, 3}_2 ∧ b^{93, 3}_1 ∧ -b^{93, 3}_0 ∧ -p_279) -> break c in CNF: c -b^{93, 3}_2 ∨ -b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ p_279 ∨ break c in DIMACS: -19106 -19107 19108 279 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 3}_2 ∧ -b^{93, 3}_1 ∧ -b^{93, 3}_0 ∧ true) c in CNF: c -b^{93, 3}_2 ∨ b^{93, 3}_1 ∨ b^{93, 3}_0 ∨ false c in DIMACS: -19106 19107 19108 0 c 3 does not represent an automaton state. c -(-b^{93, 3}_2 ∧ b^{93, 3}_1 ∧ b^{93, 3}_0 ∧ true) c in CNF: c b^{93, 3}_2 ∨ -b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ false c in DIMACS: 19106 -19107 -19108 0 c -3 does not represent an automaton state. c -( b^{93, 3}_2 ∧ b^{93, 3}_1 ∧ b^{93, 3}_0 ∧ true) c in CNF: c -b^{93, 3}_2 ∨ -b^{93, 3}_1 ∨ -b^{93, 3}_0 ∨ false c in DIMACS: -19106 -19107 -19108 0 c i = 4 c -2+1 --> -1 c ( b^{93, 4}_2 ∧ b^{93, 4}_1 ∧ -b^{93, 4}_0 ∧ p_372) -> ( b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ b^{93, 5}_0) c in CNF: c -b^{93, 4}_2 ∨ -b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ -p_372 ∨ b^{93, 5}_2 c -b^{93, 4}_2 ∨ -b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ -p_372 ∨ -b^{93, 5}_1 c -b^{93, 4}_2 ∨ -b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ -p_372 ∨ b^{93, 5}_0 c in DIMACS: -19109 -19110 19111 -372 19112 0 -19109 -19110 19111 -372 -19113 0 -19109 -19110 19111 -372 19114 0 c -1+1 --> 0 c ( b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ b^{93, 4}_0 ∧ p_372) -> (-b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ -b^{93, 5}_0) c in CNF: c -b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ -p_372 ∨ -b^{93, 5}_2 c -b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ -p_372 ∨ -b^{93, 5}_1 c -b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ -p_372 ∨ -b^{93, 5}_0 c in DIMACS: -19109 19110 -19111 -372 -19112 0 -19109 19110 -19111 -372 -19113 0 -19109 19110 -19111 -372 -19114 0 c 0+1 --> 1 c (-b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ -b^{93, 4}_0 ∧ p_372) -> (-b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ b^{93, 5}_0) c in CNF: c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ -p_372 ∨ -b^{93, 5}_2 c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ -p_372 ∨ -b^{93, 5}_1 c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ -p_372 ∨ b^{93, 5}_0 c in DIMACS: 19109 19110 19111 -372 -19112 0 19109 19110 19111 -372 -19113 0 19109 19110 19111 -372 19114 0 c 1+1 --> 2 c (-b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ b^{93, 4}_0 ∧ p_372) -> (-b^{93, 5}_2 ∧ b^{93, 5}_1 ∧ -b^{93, 5}_0) c in CNF: c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ -p_372 ∨ -b^{93, 5}_2 c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ -p_372 ∨ b^{93, 5}_1 c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ -p_372 ∨ -b^{93, 5}_0 c in DIMACS: 19109 19110 -19111 -372 -19112 0 19109 19110 -19111 -372 19113 0 19109 19110 -19111 -372 -19114 0 c 2+1 --> break c (-b^{93, 4}_2 ∧ b^{93, 4}_1 ∧ -b^{93, 4}_0 ∧ p_372) -> break c in CNF: c b^{93, 4}_2 ∨ -b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ -p_372 ∨ break c in DIMACS: 19109 -19110 19111 -372 1162 0 c 2-1 --> 1 c (-b^{93, 4}_2 ∧ b^{93, 4}_1 ∧ -b^{93, 4}_0 ∧ -p_372) -> (-b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ b^{93, 5}_0) c in CNF: c b^{93, 4}_2 ∨ -b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ p_372 ∨ -b^{93, 5}_2 c b^{93, 4}_2 ∨ -b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ p_372 ∨ -b^{93, 5}_1 c b^{93, 4}_2 ∨ -b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ p_372 ∨ b^{93, 5}_0 c in DIMACS: 19109 -19110 19111 372 -19112 0 19109 -19110 19111 372 -19113 0 19109 -19110 19111 372 19114 0 c 1-1 --> 0 c (-b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ b^{93, 4}_0 ∧ -p_372) -> (-b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ -b^{93, 5}_0) c in CNF: c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ p_372 ∨ -b^{93, 5}_2 c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ p_372 ∨ -b^{93, 5}_1 c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ p_372 ∨ -b^{93, 5}_0 c in DIMACS: 19109 19110 -19111 372 -19112 0 19109 19110 -19111 372 -19113 0 19109 19110 -19111 372 -19114 0 c 0-1 --> -1 c (-b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ -b^{93, 4}_0 ∧ -p_372) -> ( b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ b^{93, 5}_0) c in CNF: c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ p_372 ∨ b^{93, 5}_2 c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ p_372 ∨ -b^{93, 5}_1 c b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ p_372 ∨ b^{93, 5}_0 c in DIMACS: 19109 19110 19111 372 19112 0 19109 19110 19111 372 -19113 0 19109 19110 19111 372 19114 0 c -1-1 --> -2 c ( b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ b^{93, 4}_0 ∧ -p_372) -> ( b^{93, 5}_2 ∧ b^{93, 5}_1 ∧ -b^{93, 5}_0) c in CNF: c -b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ p_372 ∨ b^{93, 5}_2 c -b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ p_372 ∨ b^{93, 5}_1 c -b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ p_372 ∨ -b^{93, 5}_0 c in DIMACS: -19109 19110 -19111 372 19112 0 -19109 19110 -19111 372 19113 0 -19109 19110 -19111 372 -19114 0 c -2-1 --> break c ( b^{93, 4}_2 ∧ b^{93, 4}_1 ∧ -b^{93, 4}_0 ∧ -p_372) -> break c in CNF: c -b^{93, 4}_2 ∨ -b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ p_372 ∨ break c in DIMACS: -19109 -19110 19111 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 4}_2 ∧ -b^{93, 4}_1 ∧ -b^{93, 4}_0 ∧ true) c in CNF: c -b^{93, 4}_2 ∨ b^{93, 4}_1 ∨ b^{93, 4}_0 ∨ false c in DIMACS: -19109 19110 19111 0 c 3 does not represent an automaton state. c -(-b^{93, 4}_2 ∧ b^{93, 4}_1 ∧ b^{93, 4}_0 ∧ true) c in CNF: c b^{93, 4}_2 ∨ -b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ false c in DIMACS: 19109 -19110 -19111 0 c -3 does not represent an automaton state. c -( b^{93, 4}_2 ∧ b^{93, 4}_1 ∧ b^{93, 4}_0 ∧ true) c in CNF: c -b^{93, 4}_2 ∨ -b^{93, 4}_1 ∨ -b^{93, 4}_0 ∨ false c in DIMACS: -19109 -19110 -19111 0 c i = 5 c -2+1 --> -1 c ( b^{93, 5}_2 ∧ b^{93, 5}_1 ∧ -b^{93, 5}_0 ∧ p_465) -> ( b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ b^{93, 6}_0) c in CNF: c -b^{93, 5}_2 ∨ -b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ -p_465 ∨ b^{93, 6}_2 c -b^{93, 5}_2 ∨ -b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ -p_465 ∨ -b^{93, 6}_1 c -b^{93, 5}_2 ∨ -b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ -p_465 ∨ b^{93, 6}_0 c in DIMACS: -19112 -19113 19114 -465 19115 0 -19112 -19113 19114 -465 -19116 0 -19112 -19113 19114 -465 19117 0 c -1+1 --> 0 c ( b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ b^{93, 5}_0 ∧ p_465) -> (-b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ -b^{93, 6}_0) c in CNF: c -b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ -p_465 ∨ -b^{93, 6}_2 c -b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ -p_465 ∨ -b^{93, 6}_1 c -b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ -p_465 ∨ -b^{93, 6}_0 c in DIMACS: -19112 19113 -19114 -465 -19115 0 -19112 19113 -19114 -465 -19116 0 -19112 19113 -19114 -465 -19117 0 c 0+1 --> 1 c (-b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ -b^{93, 5}_0 ∧ p_465) -> (-b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ b^{93, 6}_0) c in CNF: c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ -p_465 ∨ -b^{93, 6}_2 c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ -p_465 ∨ -b^{93, 6}_1 c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ -p_465 ∨ b^{93, 6}_0 c in DIMACS: 19112 19113 19114 -465 -19115 0 19112 19113 19114 -465 -19116 0 19112 19113 19114 -465 19117 0 c 1+1 --> 2 c (-b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ b^{93, 5}_0 ∧ p_465) -> (-b^{93, 6}_2 ∧ b^{93, 6}_1 ∧ -b^{93, 6}_0) c in CNF: c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ -p_465 ∨ -b^{93, 6}_2 c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ -p_465 ∨ b^{93, 6}_1 c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ -p_465 ∨ -b^{93, 6}_0 c in DIMACS: 19112 19113 -19114 -465 -19115 0 19112 19113 -19114 -465 19116 0 19112 19113 -19114 -465 -19117 0 c 2+1 --> break c (-b^{93, 5}_2 ∧ b^{93, 5}_1 ∧ -b^{93, 5}_0 ∧ p_465) -> break c in CNF: c b^{93, 5}_2 ∨ -b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ -p_465 ∨ break c in DIMACS: 19112 -19113 19114 -465 1162 0 c 2-1 --> 1 c (-b^{93, 5}_2 ∧ b^{93, 5}_1 ∧ -b^{93, 5}_0 ∧ -p_465) -> (-b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ b^{93, 6}_0) c in CNF: c b^{93, 5}_2 ∨ -b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ p_465 ∨ -b^{93, 6}_2 c b^{93, 5}_2 ∨ -b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ p_465 ∨ -b^{93, 6}_1 c b^{93, 5}_2 ∨ -b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ p_465 ∨ b^{93, 6}_0 c in DIMACS: 19112 -19113 19114 465 -19115 0 19112 -19113 19114 465 -19116 0 19112 -19113 19114 465 19117 0 c 1-1 --> 0 c (-b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ b^{93, 5}_0 ∧ -p_465) -> (-b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ -b^{93, 6}_0) c in CNF: c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ p_465 ∨ -b^{93, 6}_2 c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ p_465 ∨ -b^{93, 6}_1 c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ p_465 ∨ -b^{93, 6}_0 c in DIMACS: 19112 19113 -19114 465 -19115 0 19112 19113 -19114 465 -19116 0 19112 19113 -19114 465 -19117 0 c 0-1 --> -1 c (-b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ -b^{93, 5}_0 ∧ -p_465) -> ( b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ b^{93, 6}_0) c in CNF: c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ p_465 ∨ b^{93, 6}_2 c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ p_465 ∨ -b^{93, 6}_1 c b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ p_465 ∨ b^{93, 6}_0 c in DIMACS: 19112 19113 19114 465 19115 0 19112 19113 19114 465 -19116 0 19112 19113 19114 465 19117 0 c -1-1 --> -2 c ( b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ b^{93, 5}_0 ∧ -p_465) -> ( b^{93, 6}_2 ∧ b^{93, 6}_1 ∧ -b^{93, 6}_0) c in CNF: c -b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ p_465 ∨ b^{93, 6}_2 c -b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ p_465 ∨ b^{93, 6}_1 c -b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ p_465 ∨ -b^{93, 6}_0 c in DIMACS: -19112 19113 -19114 465 19115 0 -19112 19113 -19114 465 19116 0 -19112 19113 -19114 465 -19117 0 c -2-1 --> break c ( b^{93, 5}_2 ∧ b^{93, 5}_1 ∧ -b^{93, 5}_0 ∧ -p_465) -> break c in CNF: c -b^{93, 5}_2 ∨ -b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ p_465 ∨ break c in DIMACS: -19112 -19113 19114 465 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 5}_2 ∧ -b^{93, 5}_1 ∧ -b^{93, 5}_0 ∧ true) c in CNF: c -b^{93, 5}_2 ∨ b^{93, 5}_1 ∨ b^{93, 5}_0 ∨ false c in DIMACS: -19112 19113 19114 0 c 3 does not represent an automaton state. c -(-b^{93, 5}_2 ∧ b^{93, 5}_1 ∧ b^{93, 5}_0 ∧ true) c in CNF: c b^{93, 5}_2 ∨ -b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ false c in DIMACS: 19112 -19113 -19114 0 c -3 does not represent an automaton state. c -( b^{93, 5}_2 ∧ b^{93, 5}_1 ∧ b^{93, 5}_0 ∧ true) c in CNF: c -b^{93, 5}_2 ∨ -b^{93, 5}_1 ∨ -b^{93, 5}_0 ∨ false c in DIMACS: -19112 -19113 -19114 0 c i = 6 c -2+1 --> -1 c ( b^{93, 6}_2 ∧ b^{93, 6}_1 ∧ -b^{93, 6}_0 ∧ p_558) -> ( b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ b^{93, 7}_0) c in CNF: c -b^{93, 6}_2 ∨ -b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ -p_558 ∨ b^{93, 7}_2 c -b^{93, 6}_2 ∨ -b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ -p_558 ∨ -b^{93, 7}_1 c -b^{93, 6}_2 ∨ -b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ -p_558 ∨ b^{93, 7}_0 c in DIMACS: -19115 -19116 19117 -558 19118 0 -19115 -19116 19117 -558 -19119 0 -19115 -19116 19117 -558 19120 0 c -1+1 --> 0 c ( b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ b^{93, 6}_0 ∧ p_558) -> (-b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ -b^{93, 7}_0) c in CNF: c -b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ -p_558 ∨ -b^{93, 7}_2 c -b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ -p_558 ∨ -b^{93, 7}_1 c -b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ -p_558 ∨ -b^{93, 7}_0 c in DIMACS: -19115 19116 -19117 -558 -19118 0 -19115 19116 -19117 -558 -19119 0 -19115 19116 -19117 -558 -19120 0 c 0+1 --> 1 c (-b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ -b^{93, 6}_0 ∧ p_558) -> (-b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ b^{93, 7}_0) c in CNF: c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ -p_558 ∨ -b^{93, 7}_2 c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ -p_558 ∨ -b^{93, 7}_1 c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ -p_558 ∨ b^{93, 7}_0 c in DIMACS: 19115 19116 19117 -558 -19118 0 19115 19116 19117 -558 -19119 0 19115 19116 19117 -558 19120 0 c 1+1 --> 2 c (-b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ b^{93, 6}_0 ∧ p_558) -> (-b^{93, 7}_2 ∧ b^{93, 7}_1 ∧ -b^{93, 7}_0) c in CNF: c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ -p_558 ∨ -b^{93, 7}_2 c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ -p_558 ∨ b^{93, 7}_1 c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ -p_558 ∨ -b^{93, 7}_0 c in DIMACS: 19115 19116 -19117 -558 -19118 0 19115 19116 -19117 -558 19119 0 19115 19116 -19117 -558 -19120 0 c 2+1 --> break c (-b^{93, 6}_2 ∧ b^{93, 6}_1 ∧ -b^{93, 6}_0 ∧ p_558) -> break c in CNF: c b^{93, 6}_2 ∨ -b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ -p_558 ∨ break c in DIMACS: 19115 -19116 19117 -558 1162 0 c 2-1 --> 1 c (-b^{93, 6}_2 ∧ b^{93, 6}_1 ∧ -b^{93, 6}_0 ∧ -p_558) -> (-b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ b^{93, 7}_0) c in CNF: c b^{93, 6}_2 ∨ -b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ p_558 ∨ -b^{93, 7}_2 c b^{93, 6}_2 ∨ -b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ p_558 ∨ -b^{93, 7}_1 c b^{93, 6}_2 ∨ -b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ p_558 ∨ b^{93, 7}_0 c in DIMACS: 19115 -19116 19117 558 -19118 0 19115 -19116 19117 558 -19119 0 19115 -19116 19117 558 19120 0 c 1-1 --> 0 c (-b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ b^{93, 6}_0 ∧ -p_558) -> (-b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ -b^{93, 7}_0) c in CNF: c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ p_558 ∨ -b^{93, 7}_2 c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ p_558 ∨ -b^{93, 7}_1 c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ p_558 ∨ -b^{93, 7}_0 c in DIMACS: 19115 19116 -19117 558 -19118 0 19115 19116 -19117 558 -19119 0 19115 19116 -19117 558 -19120 0 c 0-1 --> -1 c (-b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ -b^{93, 6}_0 ∧ -p_558) -> ( b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ b^{93, 7}_0) c in CNF: c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ p_558 ∨ b^{93, 7}_2 c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ p_558 ∨ -b^{93, 7}_1 c b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ p_558 ∨ b^{93, 7}_0 c in DIMACS: 19115 19116 19117 558 19118 0 19115 19116 19117 558 -19119 0 19115 19116 19117 558 19120 0 c -1-1 --> -2 c ( b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ b^{93, 6}_0 ∧ -p_558) -> ( b^{93, 7}_2 ∧ b^{93, 7}_1 ∧ -b^{93, 7}_0) c in CNF: c -b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ p_558 ∨ b^{93, 7}_2 c -b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ p_558 ∨ b^{93, 7}_1 c -b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ p_558 ∨ -b^{93, 7}_0 c in DIMACS: -19115 19116 -19117 558 19118 0 -19115 19116 -19117 558 19119 0 -19115 19116 -19117 558 -19120 0 c -2-1 --> break c ( b^{93, 6}_2 ∧ b^{93, 6}_1 ∧ -b^{93, 6}_0 ∧ -p_558) -> break c in CNF: c -b^{93, 6}_2 ∨ -b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ p_558 ∨ break c in DIMACS: -19115 -19116 19117 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 6}_2 ∧ -b^{93, 6}_1 ∧ -b^{93, 6}_0 ∧ true) c in CNF: c -b^{93, 6}_2 ∨ b^{93, 6}_1 ∨ b^{93, 6}_0 ∨ false c in DIMACS: -19115 19116 19117 0 c 3 does not represent an automaton state. c -(-b^{93, 6}_2 ∧ b^{93, 6}_1 ∧ b^{93, 6}_0 ∧ true) c in CNF: c b^{93, 6}_2 ∨ -b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ false c in DIMACS: 19115 -19116 -19117 0 c -3 does not represent an automaton state. c -( b^{93, 6}_2 ∧ b^{93, 6}_1 ∧ b^{93, 6}_0 ∧ true) c in CNF: c -b^{93, 6}_2 ∨ -b^{93, 6}_1 ∨ -b^{93, 6}_0 ∨ false c in DIMACS: -19115 -19116 -19117 0 c i = 7 c -2+1 --> -1 c ( b^{93, 7}_2 ∧ b^{93, 7}_1 ∧ -b^{93, 7}_0 ∧ p_651) -> ( b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ b^{93, 8}_0) c in CNF: c -b^{93, 7}_2 ∨ -b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ -p_651 ∨ b^{93, 8}_2 c -b^{93, 7}_2 ∨ -b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ -p_651 ∨ -b^{93, 8}_1 c -b^{93, 7}_2 ∨ -b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ -p_651 ∨ b^{93, 8}_0 c in DIMACS: -19118 -19119 19120 -651 19121 0 -19118 -19119 19120 -651 -19122 0 -19118 -19119 19120 -651 19123 0 c -1+1 --> 0 c ( b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ b^{93, 7}_0 ∧ p_651) -> (-b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ -b^{93, 8}_0) c in CNF: c -b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ -p_651 ∨ -b^{93, 8}_2 c -b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ -p_651 ∨ -b^{93, 8}_1 c -b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ -p_651 ∨ -b^{93, 8}_0 c in DIMACS: -19118 19119 -19120 -651 -19121 0 -19118 19119 -19120 -651 -19122 0 -19118 19119 -19120 -651 -19123 0 c 0+1 --> 1 c (-b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ -b^{93, 7}_0 ∧ p_651) -> (-b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ b^{93, 8}_0) c in CNF: c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ -p_651 ∨ -b^{93, 8}_2 c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ -p_651 ∨ -b^{93, 8}_1 c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ -p_651 ∨ b^{93, 8}_0 c in DIMACS: 19118 19119 19120 -651 -19121 0 19118 19119 19120 -651 -19122 0 19118 19119 19120 -651 19123 0 c 1+1 --> 2 c (-b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ b^{93, 7}_0 ∧ p_651) -> (-b^{93, 8}_2 ∧ b^{93, 8}_1 ∧ -b^{93, 8}_0) c in CNF: c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ -p_651 ∨ -b^{93, 8}_2 c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ -p_651 ∨ b^{93, 8}_1 c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ -p_651 ∨ -b^{93, 8}_0 c in DIMACS: 19118 19119 -19120 -651 -19121 0 19118 19119 -19120 -651 19122 0 19118 19119 -19120 -651 -19123 0 c 2+1 --> break c (-b^{93, 7}_2 ∧ b^{93, 7}_1 ∧ -b^{93, 7}_0 ∧ p_651) -> break c in CNF: c b^{93, 7}_2 ∨ -b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ -p_651 ∨ break c in DIMACS: 19118 -19119 19120 -651 1162 0 c 2-1 --> 1 c (-b^{93, 7}_2 ∧ b^{93, 7}_1 ∧ -b^{93, 7}_0 ∧ -p_651) -> (-b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ b^{93, 8}_0) c in CNF: c b^{93, 7}_2 ∨ -b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ p_651 ∨ -b^{93, 8}_2 c b^{93, 7}_2 ∨ -b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ p_651 ∨ -b^{93, 8}_1 c b^{93, 7}_2 ∨ -b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ p_651 ∨ b^{93, 8}_0 c in DIMACS: 19118 -19119 19120 651 -19121 0 19118 -19119 19120 651 -19122 0 19118 -19119 19120 651 19123 0 c 1-1 --> 0 c (-b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ b^{93, 7}_0 ∧ -p_651) -> (-b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ -b^{93, 8}_0) c in CNF: c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ p_651 ∨ -b^{93, 8}_2 c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ p_651 ∨ -b^{93, 8}_1 c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ p_651 ∨ -b^{93, 8}_0 c in DIMACS: 19118 19119 -19120 651 -19121 0 19118 19119 -19120 651 -19122 0 19118 19119 -19120 651 -19123 0 c 0-1 --> -1 c (-b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ -b^{93, 7}_0 ∧ -p_651) -> ( b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ b^{93, 8}_0) c in CNF: c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ p_651 ∨ b^{93, 8}_2 c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ p_651 ∨ -b^{93, 8}_1 c b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ p_651 ∨ b^{93, 8}_0 c in DIMACS: 19118 19119 19120 651 19121 0 19118 19119 19120 651 -19122 0 19118 19119 19120 651 19123 0 c -1-1 --> -2 c ( b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ b^{93, 7}_0 ∧ -p_651) -> ( b^{93, 8}_2 ∧ b^{93, 8}_1 ∧ -b^{93, 8}_0) c in CNF: c -b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ p_651 ∨ b^{93, 8}_2 c -b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ p_651 ∨ b^{93, 8}_1 c -b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ p_651 ∨ -b^{93, 8}_0 c in DIMACS: -19118 19119 -19120 651 19121 0 -19118 19119 -19120 651 19122 0 -19118 19119 -19120 651 -19123 0 c -2-1 --> break c ( b^{93, 7}_2 ∧ b^{93, 7}_1 ∧ -b^{93, 7}_0 ∧ -p_651) -> break c in CNF: c -b^{93, 7}_2 ∨ -b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ p_651 ∨ break c in DIMACS: -19118 -19119 19120 651 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 7}_2 ∧ -b^{93, 7}_1 ∧ -b^{93, 7}_0 ∧ true) c in CNF: c -b^{93, 7}_2 ∨ b^{93, 7}_1 ∨ b^{93, 7}_0 ∨ false c in DIMACS: -19118 19119 19120 0 c 3 does not represent an automaton state. c -(-b^{93, 7}_2 ∧ b^{93, 7}_1 ∧ b^{93, 7}_0 ∧ true) c in CNF: c b^{93, 7}_2 ∨ -b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ false c in DIMACS: 19118 -19119 -19120 0 c -3 does not represent an automaton state. c -( b^{93, 7}_2 ∧ b^{93, 7}_1 ∧ b^{93, 7}_0 ∧ true) c in CNF: c -b^{93, 7}_2 ∨ -b^{93, 7}_1 ∨ -b^{93, 7}_0 ∨ false c in DIMACS: -19118 -19119 -19120 0 c i = 8 c -2+1 --> -1 c ( b^{93, 8}_2 ∧ b^{93, 8}_1 ∧ -b^{93, 8}_0 ∧ p_744) -> ( b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ b^{93, 9}_0) c in CNF: c -b^{93, 8}_2 ∨ -b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ -p_744 ∨ b^{93, 9}_2 c -b^{93, 8}_2 ∨ -b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ -p_744 ∨ -b^{93, 9}_1 c -b^{93, 8}_2 ∨ -b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ -p_744 ∨ b^{93, 9}_0 c in DIMACS: -19121 -19122 19123 -744 19124 0 -19121 -19122 19123 -744 -19125 0 -19121 -19122 19123 -744 19126 0 c -1+1 --> 0 c ( b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ b^{93, 8}_0 ∧ p_744) -> (-b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ -b^{93, 9}_0) c in CNF: c -b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ -p_744 ∨ -b^{93, 9}_2 c -b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ -p_744 ∨ -b^{93, 9}_1 c -b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ -p_744 ∨ -b^{93, 9}_0 c in DIMACS: -19121 19122 -19123 -744 -19124 0 -19121 19122 -19123 -744 -19125 0 -19121 19122 -19123 -744 -19126 0 c 0+1 --> 1 c (-b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ -b^{93, 8}_0 ∧ p_744) -> (-b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ b^{93, 9}_0) c in CNF: c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ -p_744 ∨ -b^{93, 9}_2 c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ -p_744 ∨ -b^{93, 9}_1 c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ -p_744 ∨ b^{93, 9}_0 c in DIMACS: 19121 19122 19123 -744 -19124 0 19121 19122 19123 -744 -19125 0 19121 19122 19123 -744 19126 0 c 1+1 --> 2 c (-b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ b^{93, 8}_0 ∧ p_744) -> (-b^{93, 9}_2 ∧ b^{93, 9}_1 ∧ -b^{93, 9}_0) c in CNF: c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ -p_744 ∨ -b^{93, 9}_2 c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ -p_744 ∨ b^{93, 9}_1 c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ -p_744 ∨ -b^{93, 9}_0 c in DIMACS: 19121 19122 -19123 -744 -19124 0 19121 19122 -19123 -744 19125 0 19121 19122 -19123 -744 -19126 0 c 2+1 --> break c (-b^{93, 8}_2 ∧ b^{93, 8}_1 ∧ -b^{93, 8}_0 ∧ p_744) -> break c in CNF: c b^{93, 8}_2 ∨ -b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ -p_744 ∨ break c in DIMACS: 19121 -19122 19123 -744 1162 0 c 2-1 --> 1 c (-b^{93, 8}_2 ∧ b^{93, 8}_1 ∧ -b^{93, 8}_0 ∧ -p_744) -> (-b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ b^{93, 9}_0) c in CNF: c b^{93, 8}_2 ∨ -b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ p_744 ∨ -b^{93, 9}_2 c b^{93, 8}_2 ∨ -b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ p_744 ∨ -b^{93, 9}_1 c b^{93, 8}_2 ∨ -b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ p_744 ∨ b^{93, 9}_0 c in DIMACS: 19121 -19122 19123 744 -19124 0 19121 -19122 19123 744 -19125 0 19121 -19122 19123 744 19126 0 c 1-1 --> 0 c (-b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ b^{93, 8}_0 ∧ -p_744) -> (-b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ -b^{93, 9}_0) c in CNF: c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ p_744 ∨ -b^{93, 9}_2 c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ p_744 ∨ -b^{93, 9}_1 c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ p_744 ∨ -b^{93, 9}_0 c in DIMACS: 19121 19122 -19123 744 -19124 0 19121 19122 -19123 744 -19125 0 19121 19122 -19123 744 -19126 0 c 0-1 --> -1 c (-b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ -b^{93, 8}_0 ∧ -p_744) -> ( b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ b^{93, 9}_0) c in CNF: c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ p_744 ∨ b^{93, 9}_2 c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ p_744 ∨ -b^{93, 9}_1 c b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ p_744 ∨ b^{93, 9}_0 c in DIMACS: 19121 19122 19123 744 19124 0 19121 19122 19123 744 -19125 0 19121 19122 19123 744 19126 0 c -1-1 --> -2 c ( b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ b^{93, 8}_0 ∧ -p_744) -> ( b^{93, 9}_2 ∧ b^{93, 9}_1 ∧ -b^{93, 9}_0) c in CNF: c -b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ p_744 ∨ b^{93, 9}_2 c -b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ p_744 ∨ b^{93, 9}_1 c -b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ p_744 ∨ -b^{93, 9}_0 c in DIMACS: -19121 19122 -19123 744 19124 0 -19121 19122 -19123 744 19125 0 -19121 19122 -19123 744 -19126 0 c -2-1 --> break c ( b^{93, 8}_2 ∧ b^{93, 8}_1 ∧ -b^{93, 8}_0 ∧ -p_744) -> break c in CNF: c -b^{93, 8}_2 ∨ -b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ p_744 ∨ break c in DIMACS: -19121 -19122 19123 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 8}_2 ∧ -b^{93, 8}_1 ∧ -b^{93, 8}_0 ∧ true) c in CNF: c -b^{93, 8}_2 ∨ b^{93, 8}_1 ∨ b^{93, 8}_0 ∨ false c in DIMACS: -19121 19122 19123 0 c 3 does not represent an automaton state. c -(-b^{93, 8}_2 ∧ b^{93, 8}_1 ∧ b^{93, 8}_0 ∧ true) c in CNF: c b^{93, 8}_2 ∨ -b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ false c in DIMACS: 19121 -19122 -19123 0 c -3 does not represent an automaton state. c -( b^{93, 8}_2 ∧ b^{93, 8}_1 ∧ b^{93, 8}_0 ∧ true) c in CNF: c -b^{93, 8}_2 ∨ -b^{93, 8}_1 ∨ -b^{93, 8}_0 ∨ false c in DIMACS: -19121 -19122 -19123 0 c i = 9 c -2+1 --> -1 c ( b^{93, 9}_2 ∧ b^{93, 9}_1 ∧ -b^{93, 9}_0 ∧ p_837) -> ( b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ b^{93, 10}_0) c in CNF: c -b^{93, 9}_2 ∨ -b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ -p_837 ∨ b^{93, 10}_2 c -b^{93, 9}_2 ∨ -b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ -p_837 ∨ -b^{93, 10}_1 c -b^{93, 9}_2 ∨ -b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ -p_837 ∨ b^{93, 10}_0 c in DIMACS: -19124 -19125 19126 -837 19127 0 -19124 -19125 19126 -837 -19128 0 -19124 -19125 19126 -837 19129 0 c -1+1 --> 0 c ( b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ b^{93, 9}_0 ∧ p_837) -> (-b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ -b^{93, 10}_0) c in CNF: c -b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ -p_837 ∨ -b^{93, 10}_2 c -b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ -p_837 ∨ -b^{93, 10}_1 c -b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ -p_837 ∨ -b^{93, 10}_0 c in DIMACS: -19124 19125 -19126 -837 -19127 0 -19124 19125 -19126 -837 -19128 0 -19124 19125 -19126 -837 -19129 0 c 0+1 --> 1 c (-b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ -b^{93, 9}_0 ∧ p_837) -> (-b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ b^{93, 10}_0) c in CNF: c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ -p_837 ∨ -b^{93, 10}_2 c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ -p_837 ∨ -b^{93, 10}_1 c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ -p_837 ∨ b^{93, 10}_0 c in DIMACS: 19124 19125 19126 -837 -19127 0 19124 19125 19126 -837 -19128 0 19124 19125 19126 -837 19129 0 c 1+1 --> 2 c (-b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ b^{93, 9}_0 ∧ p_837) -> (-b^{93, 10}_2 ∧ b^{93, 10}_1 ∧ -b^{93, 10}_0) c in CNF: c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ -p_837 ∨ -b^{93, 10}_2 c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ -p_837 ∨ b^{93, 10}_1 c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ -p_837 ∨ -b^{93, 10}_0 c in DIMACS: 19124 19125 -19126 -837 -19127 0 19124 19125 -19126 -837 19128 0 19124 19125 -19126 -837 -19129 0 c 2+1 --> break c (-b^{93, 9}_2 ∧ b^{93, 9}_1 ∧ -b^{93, 9}_0 ∧ p_837) -> break c in CNF: c b^{93, 9}_2 ∨ -b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ -p_837 ∨ break c in DIMACS: 19124 -19125 19126 -837 1162 0 c 2-1 --> 1 c (-b^{93, 9}_2 ∧ b^{93, 9}_1 ∧ -b^{93, 9}_0 ∧ -p_837) -> (-b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ b^{93, 10}_0) c in CNF: c b^{93, 9}_2 ∨ -b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ p_837 ∨ -b^{93, 10}_2 c b^{93, 9}_2 ∨ -b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ p_837 ∨ -b^{93, 10}_1 c b^{93, 9}_2 ∨ -b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ p_837 ∨ b^{93, 10}_0 c in DIMACS: 19124 -19125 19126 837 -19127 0 19124 -19125 19126 837 -19128 0 19124 -19125 19126 837 19129 0 c 1-1 --> 0 c (-b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ b^{93, 9}_0 ∧ -p_837) -> (-b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ -b^{93, 10}_0) c in CNF: c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ p_837 ∨ -b^{93, 10}_2 c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ p_837 ∨ -b^{93, 10}_1 c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ p_837 ∨ -b^{93, 10}_0 c in DIMACS: 19124 19125 -19126 837 -19127 0 19124 19125 -19126 837 -19128 0 19124 19125 -19126 837 -19129 0 c 0-1 --> -1 c (-b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ -b^{93, 9}_0 ∧ -p_837) -> ( b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ b^{93, 10}_0) c in CNF: c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ p_837 ∨ b^{93, 10}_2 c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ p_837 ∨ -b^{93, 10}_1 c b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ p_837 ∨ b^{93, 10}_0 c in DIMACS: 19124 19125 19126 837 19127 0 19124 19125 19126 837 -19128 0 19124 19125 19126 837 19129 0 c -1-1 --> -2 c ( b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ b^{93, 9}_0 ∧ -p_837) -> ( b^{93, 10}_2 ∧ b^{93, 10}_1 ∧ -b^{93, 10}_0) c in CNF: c -b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ p_837 ∨ b^{93, 10}_2 c -b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ p_837 ∨ b^{93, 10}_1 c -b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ p_837 ∨ -b^{93, 10}_0 c in DIMACS: -19124 19125 -19126 837 19127 0 -19124 19125 -19126 837 19128 0 -19124 19125 -19126 837 -19129 0 c -2-1 --> break c ( b^{93, 9}_2 ∧ b^{93, 9}_1 ∧ -b^{93, 9}_0 ∧ -p_837) -> break c in CNF: c -b^{93, 9}_2 ∨ -b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ p_837 ∨ break c in DIMACS: -19124 -19125 19126 837 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 9}_2 ∧ -b^{93, 9}_1 ∧ -b^{93, 9}_0 ∧ true) c in CNF: c -b^{93, 9}_2 ∨ b^{93, 9}_1 ∨ b^{93, 9}_0 ∨ false c in DIMACS: -19124 19125 19126 0 c 3 does not represent an automaton state. c -(-b^{93, 9}_2 ∧ b^{93, 9}_1 ∧ b^{93, 9}_0 ∧ true) c in CNF: c b^{93, 9}_2 ∨ -b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ false c in DIMACS: 19124 -19125 -19126 0 c -3 does not represent an automaton state. c -( b^{93, 9}_2 ∧ b^{93, 9}_1 ∧ b^{93, 9}_0 ∧ true) c in CNF: c -b^{93, 9}_2 ∨ -b^{93, 9}_1 ∨ -b^{93, 9}_0 ∨ false c in DIMACS: -19124 -19125 -19126 0 c i = 10 c -2+1 --> -1 c ( b^{93, 10}_2 ∧ b^{93, 10}_1 ∧ -b^{93, 10}_0 ∧ p_930) -> ( b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ b^{93, 11}_0) c in CNF: c -b^{93, 10}_2 ∨ -b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ -p_930 ∨ b^{93, 11}_2 c -b^{93, 10}_2 ∨ -b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ -p_930 ∨ -b^{93, 11}_1 c -b^{93, 10}_2 ∨ -b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ -p_930 ∨ b^{93, 11}_0 c in DIMACS: -19127 -19128 19129 -930 19130 0 -19127 -19128 19129 -930 -19131 0 -19127 -19128 19129 -930 19132 0 c -1+1 --> 0 c ( b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ b^{93, 10}_0 ∧ p_930) -> (-b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ -b^{93, 11}_0) c in CNF: c -b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ -p_930 ∨ -b^{93, 11}_2 c -b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ -p_930 ∨ -b^{93, 11}_1 c -b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ -p_930 ∨ -b^{93, 11}_0 c in DIMACS: -19127 19128 -19129 -930 -19130 0 -19127 19128 -19129 -930 -19131 0 -19127 19128 -19129 -930 -19132 0 c 0+1 --> 1 c (-b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ -b^{93, 10}_0 ∧ p_930) -> (-b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ b^{93, 11}_0) c in CNF: c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ -p_930 ∨ -b^{93, 11}_2 c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ -p_930 ∨ -b^{93, 11}_1 c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ -p_930 ∨ b^{93, 11}_0 c in DIMACS: 19127 19128 19129 -930 -19130 0 19127 19128 19129 -930 -19131 0 19127 19128 19129 -930 19132 0 c 1+1 --> 2 c (-b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ b^{93, 10}_0 ∧ p_930) -> (-b^{93, 11}_2 ∧ b^{93, 11}_1 ∧ -b^{93, 11}_0) c in CNF: c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ -p_930 ∨ -b^{93, 11}_2 c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ -p_930 ∨ b^{93, 11}_1 c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ -p_930 ∨ -b^{93, 11}_0 c in DIMACS: 19127 19128 -19129 -930 -19130 0 19127 19128 -19129 -930 19131 0 19127 19128 -19129 -930 -19132 0 c 2+1 --> break c (-b^{93, 10}_2 ∧ b^{93, 10}_1 ∧ -b^{93, 10}_0 ∧ p_930) -> break c in CNF: c b^{93, 10}_2 ∨ -b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ -p_930 ∨ break c in DIMACS: 19127 -19128 19129 -930 1162 0 c 2-1 --> 1 c (-b^{93, 10}_2 ∧ b^{93, 10}_1 ∧ -b^{93, 10}_0 ∧ -p_930) -> (-b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ b^{93, 11}_0) c in CNF: c b^{93, 10}_2 ∨ -b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ p_930 ∨ -b^{93, 11}_2 c b^{93, 10}_2 ∨ -b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ p_930 ∨ -b^{93, 11}_1 c b^{93, 10}_2 ∨ -b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ p_930 ∨ b^{93, 11}_0 c in DIMACS: 19127 -19128 19129 930 -19130 0 19127 -19128 19129 930 -19131 0 19127 -19128 19129 930 19132 0 c 1-1 --> 0 c (-b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ b^{93, 10}_0 ∧ -p_930) -> (-b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ -b^{93, 11}_0) c in CNF: c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ p_930 ∨ -b^{93, 11}_2 c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ p_930 ∨ -b^{93, 11}_1 c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ p_930 ∨ -b^{93, 11}_0 c in DIMACS: 19127 19128 -19129 930 -19130 0 19127 19128 -19129 930 -19131 0 19127 19128 -19129 930 -19132 0 c 0-1 --> -1 c (-b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ -b^{93, 10}_0 ∧ -p_930) -> ( b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ b^{93, 11}_0) c in CNF: c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ p_930 ∨ b^{93, 11}_2 c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ p_930 ∨ -b^{93, 11}_1 c b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ p_930 ∨ b^{93, 11}_0 c in DIMACS: 19127 19128 19129 930 19130 0 19127 19128 19129 930 -19131 0 19127 19128 19129 930 19132 0 c -1-1 --> -2 c ( b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ b^{93, 10}_0 ∧ -p_930) -> ( b^{93, 11}_2 ∧ b^{93, 11}_1 ∧ -b^{93, 11}_0) c in CNF: c -b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ p_930 ∨ b^{93, 11}_2 c -b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ p_930 ∨ b^{93, 11}_1 c -b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ p_930 ∨ -b^{93, 11}_0 c in DIMACS: -19127 19128 -19129 930 19130 0 -19127 19128 -19129 930 19131 0 -19127 19128 -19129 930 -19132 0 c -2-1 --> break c ( b^{93, 10}_2 ∧ b^{93, 10}_1 ∧ -b^{93, 10}_0 ∧ -p_930) -> break c in CNF: c -b^{93, 10}_2 ∨ -b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ p_930 ∨ break c in DIMACS: -19127 -19128 19129 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 10}_2 ∧ -b^{93, 10}_1 ∧ -b^{93, 10}_0 ∧ true) c in CNF: c -b^{93, 10}_2 ∨ b^{93, 10}_1 ∨ b^{93, 10}_0 ∨ false c in DIMACS: -19127 19128 19129 0 c 3 does not represent an automaton state. c -(-b^{93, 10}_2 ∧ b^{93, 10}_1 ∧ b^{93, 10}_0 ∧ true) c in CNF: c b^{93, 10}_2 ∨ -b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ false c in DIMACS: 19127 -19128 -19129 0 c -3 does not represent an automaton state. c -( b^{93, 10}_2 ∧ b^{93, 10}_1 ∧ b^{93, 10}_0 ∧ true) c in CNF: c -b^{93, 10}_2 ∨ -b^{93, 10}_1 ∨ -b^{93, 10}_0 ∨ false c in DIMACS: -19127 -19128 -19129 0 c i = 11 c -2+1 --> -1 c ( b^{93, 11}_2 ∧ b^{93, 11}_1 ∧ -b^{93, 11}_0 ∧ p_1023) -> ( b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ b^{93, 12}_0) c in CNF: c -b^{93, 11}_2 ∨ -b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ -p_1023 ∨ b^{93, 12}_2 c -b^{93, 11}_2 ∨ -b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ -p_1023 ∨ -b^{93, 12}_1 c -b^{93, 11}_2 ∨ -b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ -p_1023 ∨ b^{93, 12}_0 c in DIMACS: -19130 -19131 19132 -1023 19133 0 -19130 -19131 19132 -1023 -19134 0 -19130 -19131 19132 -1023 19135 0 c -1+1 --> 0 c ( b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ b^{93, 11}_0 ∧ p_1023) -> (-b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ -b^{93, 12}_0) c in CNF: c -b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ -p_1023 ∨ -b^{93, 12}_2 c -b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ -p_1023 ∨ -b^{93, 12}_1 c -b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ -p_1023 ∨ -b^{93, 12}_0 c in DIMACS: -19130 19131 -19132 -1023 -19133 0 -19130 19131 -19132 -1023 -19134 0 -19130 19131 -19132 -1023 -19135 0 c 0+1 --> 1 c (-b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ -b^{93, 11}_0 ∧ p_1023) -> (-b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ b^{93, 12}_0) c in CNF: c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ -p_1023 ∨ -b^{93, 12}_2 c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ -p_1023 ∨ -b^{93, 12}_1 c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ -p_1023 ∨ b^{93, 12}_0 c in DIMACS: 19130 19131 19132 -1023 -19133 0 19130 19131 19132 -1023 -19134 0 19130 19131 19132 -1023 19135 0 c 1+1 --> 2 c (-b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ b^{93, 11}_0 ∧ p_1023) -> (-b^{93, 12}_2 ∧ b^{93, 12}_1 ∧ -b^{93, 12}_0) c in CNF: c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ -p_1023 ∨ -b^{93, 12}_2 c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ -p_1023 ∨ b^{93, 12}_1 c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ -p_1023 ∨ -b^{93, 12}_0 c in DIMACS: 19130 19131 -19132 -1023 -19133 0 19130 19131 -19132 -1023 19134 0 19130 19131 -19132 -1023 -19135 0 c 2+1 --> break c (-b^{93, 11}_2 ∧ b^{93, 11}_1 ∧ -b^{93, 11}_0 ∧ p_1023) -> break c in CNF: c b^{93, 11}_2 ∨ -b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ -p_1023 ∨ break c in DIMACS: 19130 -19131 19132 -1023 1162 0 c 2-1 --> 1 c (-b^{93, 11}_2 ∧ b^{93, 11}_1 ∧ -b^{93, 11}_0 ∧ -p_1023) -> (-b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ b^{93, 12}_0) c in CNF: c b^{93, 11}_2 ∨ -b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ p_1023 ∨ -b^{93, 12}_2 c b^{93, 11}_2 ∨ -b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ p_1023 ∨ -b^{93, 12}_1 c b^{93, 11}_2 ∨ -b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ p_1023 ∨ b^{93, 12}_0 c in DIMACS: 19130 -19131 19132 1023 -19133 0 19130 -19131 19132 1023 -19134 0 19130 -19131 19132 1023 19135 0 c 1-1 --> 0 c (-b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ b^{93, 11}_0 ∧ -p_1023) -> (-b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ -b^{93, 12}_0) c in CNF: c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ p_1023 ∨ -b^{93, 12}_2 c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ p_1023 ∨ -b^{93, 12}_1 c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ p_1023 ∨ -b^{93, 12}_0 c in DIMACS: 19130 19131 -19132 1023 -19133 0 19130 19131 -19132 1023 -19134 0 19130 19131 -19132 1023 -19135 0 c 0-1 --> -1 c (-b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ -b^{93, 11}_0 ∧ -p_1023) -> ( b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ b^{93, 12}_0) c in CNF: c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ p_1023 ∨ b^{93, 12}_2 c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ p_1023 ∨ -b^{93, 12}_1 c b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ p_1023 ∨ b^{93, 12}_0 c in DIMACS: 19130 19131 19132 1023 19133 0 19130 19131 19132 1023 -19134 0 19130 19131 19132 1023 19135 0 c -1-1 --> -2 c ( b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ b^{93, 11}_0 ∧ -p_1023) -> ( b^{93, 12}_2 ∧ b^{93, 12}_1 ∧ -b^{93, 12}_0) c in CNF: c -b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ p_1023 ∨ b^{93, 12}_2 c -b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ p_1023 ∨ b^{93, 12}_1 c -b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ p_1023 ∨ -b^{93, 12}_0 c in DIMACS: -19130 19131 -19132 1023 19133 0 -19130 19131 -19132 1023 19134 0 -19130 19131 -19132 1023 -19135 0 c -2-1 --> break c ( b^{93, 11}_2 ∧ b^{93, 11}_1 ∧ -b^{93, 11}_0 ∧ -p_1023) -> break c in CNF: c -b^{93, 11}_2 ∨ -b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ p_1023 ∨ break c in DIMACS: -19130 -19131 19132 1023 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 11}_2 ∧ -b^{93, 11}_1 ∧ -b^{93, 11}_0 ∧ true) c in CNF: c -b^{93, 11}_2 ∨ b^{93, 11}_1 ∨ b^{93, 11}_0 ∨ false c in DIMACS: -19130 19131 19132 0 c 3 does not represent an automaton state. c -(-b^{93, 11}_2 ∧ b^{93, 11}_1 ∧ b^{93, 11}_0 ∧ true) c in CNF: c b^{93, 11}_2 ∨ -b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ false c in DIMACS: 19130 -19131 -19132 0 c -3 does not represent an automaton state. c -( b^{93, 11}_2 ∧ b^{93, 11}_1 ∧ b^{93, 11}_0 ∧ true) c in CNF: c -b^{93, 11}_2 ∨ -b^{93, 11}_1 ∨ -b^{93, 11}_0 ∨ false c in DIMACS: -19130 -19131 -19132 0 c i = 12 c -2+1 --> -1 c ( b^{93, 12}_2 ∧ b^{93, 12}_1 ∧ -b^{93, 12}_0 ∧ p_1116) -> ( b^{93, 13}_2 ∧ -b^{93, 13}_1 ∧ b^{93, 13}_0) c in CNF: c -b^{93, 12}_2 ∨ -b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ -p_1116 ∨ b^{93, 13}_2 c -b^{93, 12}_2 ∨ -b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ -p_1116 ∨ -b^{93, 13}_1 c -b^{93, 12}_2 ∨ -b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ -p_1116 ∨ b^{93, 13}_0 c in DIMACS: -19133 -19134 19135 -1116 19136 0 -19133 -19134 19135 -1116 -19137 0 -19133 -19134 19135 -1116 19138 0 c -1+1 --> 0 c ( b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ b^{93, 12}_0 ∧ p_1116) -> (-b^{93, 13}_2 ∧ -b^{93, 13}_1 ∧ -b^{93, 13}_0) c in CNF: c -b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ -p_1116 ∨ -b^{93, 13}_2 c -b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ -p_1116 ∨ -b^{93, 13}_1 c -b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ -p_1116 ∨ -b^{93, 13}_0 c in DIMACS: -19133 19134 -19135 -1116 -19136 0 -19133 19134 -19135 -1116 -19137 0 -19133 19134 -19135 -1116 -19138 0 c 0+1 --> 1 c (-b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ -b^{93, 12}_0 ∧ p_1116) -> (-b^{93, 13}_2 ∧ -b^{93, 13}_1 ∧ b^{93, 13}_0) c in CNF: c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ -p_1116 ∨ -b^{93, 13}_2 c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ -p_1116 ∨ -b^{93, 13}_1 c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ -p_1116 ∨ b^{93, 13}_0 c in DIMACS: 19133 19134 19135 -1116 -19136 0 19133 19134 19135 -1116 -19137 0 19133 19134 19135 -1116 19138 0 c 1+1 --> 2 c (-b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ b^{93, 12}_0 ∧ p_1116) -> (-b^{93, 13}_2 ∧ b^{93, 13}_1 ∧ -b^{93, 13}_0) c in CNF: c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ -p_1116 ∨ -b^{93, 13}_2 c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ -p_1116 ∨ b^{93, 13}_1 c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ -p_1116 ∨ -b^{93, 13}_0 c in DIMACS: 19133 19134 -19135 -1116 -19136 0 19133 19134 -19135 -1116 19137 0 19133 19134 -19135 -1116 -19138 0 c 2+1 --> break c (-b^{93, 12}_2 ∧ b^{93, 12}_1 ∧ -b^{93, 12}_0 ∧ p_1116) -> break c in CNF: c b^{93, 12}_2 ∨ -b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ -p_1116 ∨ break c in DIMACS: 19133 -19134 19135 -1116 1162 0 c 2-1 --> 1 c (-b^{93, 12}_2 ∧ b^{93, 12}_1 ∧ -b^{93, 12}_0 ∧ -p_1116) -> (-b^{93, 13}_2 ∧ -b^{93, 13}_1 ∧ b^{93, 13}_0) c in CNF: c b^{93, 12}_2 ∨ -b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ p_1116 ∨ -b^{93, 13}_2 c b^{93, 12}_2 ∨ -b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ p_1116 ∨ -b^{93, 13}_1 c b^{93, 12}_2 ∨ -b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ p_1116 ∨ b^{93, 13}_0 c in DIMACS: 19133 -19134 19135 1116 -19136 0 19133 -19134 19135 1116 -19137 0 19133 -19134 19135 1116 19138 0 c 1-1 --> 0 c (-b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ b^{93, 12}_0 ∧ -p_1116) -> (-b^{93, 13}_2 ∧ -b^{93, 13}_1 ∧ -b^{93, 13}_0) c in CNF: c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ p_1116 ∨ -b^{93, 13}_2 c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ p_1116 ∨ -b^{93, 13}_1 c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ p_1116 ∨ -b^{93, 13}_0 c in DIMACS: 19133 19134 -19135 1116 -19136 0 19133 19134 -19135 1116 -19137 0 19133 19134 -19135 1116 -19138 0 c 0-1 --> -1 c (-b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ -b^{93, 12}_0 ∧ -p_1116) -> ( b^{93, 13}_2 ∧ -b^{93, 13}_1 ∧ b^{93, 13}_0) c in CNF: c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ p_1116 ∨ b^{93, 13}_2 c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ p_1116 ∨ -b^{93, 13}_1 c b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ p_1116 ∨ b^{93, 13}_0 c in DIMACS: 19133 19134 19135 1116 19136 0 19133 19134 19135 1116 -19137 0 19133 19134 19135 1116 19138 0 c -1-1 --> -2 c ( b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ b^{93, 12}_0 ∧ -p_1116) -> ( b^{93, 13}_2 ∧ b^{93, 13}_1 ∧ -b^{93, 13}_0) c in CNF: c -b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ p_1116 ∨ b^{93, 13}_2 c -b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ p_1116 ∨ b^{93, 13}_1 c -b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ p_1116 ∨ -b^{93, 13}_0 c in DIMACS: -19133 19134 -19135 1116 19136 0 -19133 19134 -19135 1116 19137 0 -19133 19134 -19135 1116 -19138 0 c -2-1 --> break c ( b^{93, 12}_2 ∧ b^{93, 12}_1 ∧ -b^{93, 12}_0 ∧ -p_1116) -> break c in CNF: c -b^{93, 12}_2 ∨ -b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ p_1116 ∨ break c in DIMACS: -19133 -19134 19135 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{93, 12}_2 ∧ -b^{93, 12}_1 ∧ -b^{93, 12}_0 ∧ true) c in CNF: c -b^{93, 12}_2 ∨ b^{93, 12}_1 ∨ b^{93, 12}_0 ∨ false c in DIMACS: -19133 19134 19135 0 c 3 does not represent an automaton state. c -(-b^{93, 12}_2 ∧ b^{93, 12}_1 ∧ b^{93, 12}_0 ∧ true) c in CNF: c b^{93, 12}_2 ∨ -b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ false c in DIMACS: 19133 -19134 -19135 0 c -3 does not represent an automaton state. c -( b^{93, 12}_2 ∧ b^{93, 12}_1 ∧ b^{93, 12}_0 ∧ true) c in CNF: c -b^{93, 12}_2 ∨ -b^{93, 12}_1 ∨ -b^{93, 12}_0 ∨ false c in DIMACS: -19133 -19134 -19135 0 c INIT for k = 94 c -b^{94, 1}_2 c -b^{94, 1}_1 c -b^{94, 1}_0 c in DIMACS: -19139 0 -19140 0 -19141 0 c Transitions for k = 94 c i = 1 c -2+1 --> -1 c ( b^{94, 1}_2 ∧ b^{94, 1}_1 ∧ -b^{94, 1}_0 ∧ p_94) -> ( b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ b^{94, 2}_0) c in CNF: c -b^{94, 1}_2 ∨ -b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ -p_94 ∨ b^{94, 2}_2 c -b^{94, 1}_2 ∨ -b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ -p_94 ∨ -b^{94, 2}_1 c -b^{94, 1}_2 ∨ -b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ -p_94 ∨ b^{94, 2}_0 c in DIMACS: -19139 -19140 19141 -94 19142 0 -19139 -19140 19141 -94 -19143 0 -19139 -19140 19141 -94 19144 0 c -1+1 --> 0 c ( b^{94, 1}_2 ∧ -b^{94, 1}_1 ∧ b^{94, 1}_0 ∧ p_94) -> (-b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ -b^{94, 2}_0) c in CNF: c -b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ -p_94 ∨ -b^{94, 2}_2 c -b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ -p_94 ∨ -b^{94, 2}_1 c -b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ -p_94 ∨ -b^{94, 2}_0 c in DIMACS: -19139 19140 -19141 -94 -19142 0 -19139 19140 -19141 -94 -19143 0 -19139 19140 -19141 -94 -19144 0 c 0+1 --> 1 c (-b^{94, 1}_2 ∧ -b^{94, 1}_1 ∧ -b^{94, 1}_0 ∧ p_94) -> (-b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ b^{94, 2}_0) c in CNF: c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ -p_94 ∨ -b^{94, 2}_2 c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ -p_94 ∨ -b^{94, 2}_1 c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ -p_94 ∨ b^{94, 2}_0 c in DIMACS: 19139 19140 19141 -94 -19142 0 19139 19140 19141 -94 -19143 0 19139 19140 19141 -94 19144 0 c 1+1 --> 2 c (-b^{94, 1}_2 ∧ -b^{94, 1}_1 ∧ b^{94, 1}_0 ∧ p_94) -> (-b^{94, 2}_2 ∧ b^{94, 2}_1 ∧ -b^{94, 2}_0) c in CNF: c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ -p_94 ∨ -b^{94, 2}_2 c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ -p_94 ∨ b^{94, 2}_1 c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ -p_94 ∨ -b^{94, 2}_0 c in DIMACS: 19139 19140 -19141 -94 -19142 0 19139 19140 -19141 -94 19143 0 19139 19140 -19141 -94 -19144 0 c 2+1 --> break c (-b^{94, 1}_2 ∧ b^{94, 1}_1 ∧ -b^{94, 1}_0 ∧ p_94) -> break c in CNF: c b^{94, 1}_2 ∨ -b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ -p_94 ∨ break c in DIMACS: 19139 -19140 19141 -94 1162 0 c 2-1 --> 1 c (-b^{94, 1}_2 ∧ b^{94, 1}_1 ∧ -b^{94, 1}_0 ∧ -p_94) -> (-b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ b^{94, 2}_0) c in CNF: c b^{94, 1}_2 ∨ -b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ p_94 ∨ -b^{94, 2}_2 c b^{94, 1}_2 ∨ -b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ p_94 ∨ -b^{94, 2}_1 c b^{94, 1}_2 ∨ -b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ p_94 ∨ b^{94, 2}_0 c in DIMACS: 19139 -19140 19141 94 -19142 0 19139 -19140 19141 94 -19143 0 19139 -19140 19141 94 19144 0 c 1-1 --> 0 c (-b^{94, 1}_2 ∧ -b^{94, 1}_1 ∧ b^{94, 1}_0 ∧ -p_94) -> (-b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ -b^{94, 2}_0) c in CNF: c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ p_94 ∨ -b^{94, 2}_2 c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ p_94 ∨ -b^{94, 2}_1 c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ p_94 ∨ -b^{94, 2}_0 c in DIMACS: 19139 19140 -19141 94 -19142 0 19139 19140 -19141 94 -19143 0 19139 19140 -19141 94 -19144 0 c 0-1 --> -1 c (-b^{94, 1}_2 ∧ -b^{94, 1}_1 ∧ -b^{94, 1}_0 ∧ -p_94) -> ( b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ b^{94, 2}_0) c in CNF: c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ p_94 ∨ b^{94, 2}_2 c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ p_94 ∨ -b^{94, 2}_1 c b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ p_94 ∨ b^{94, 2}_0 c in DIMACS: 19139 19140 19141 94 19142 0 19139 19140 19141 94 -19143 0 19139 19140 19141 94 19144 0 c -1-1 --> -2 c ( b^{94, 1}_2 ∧ -b^{94, 1}_1 ∧ b^{94, 1}_0 ∧ -p_94) -> ( b^{94, 2}_2 ∧ b^{94, 2}_1 ∧ -b^{94, 2}_0) c in CNF: c -b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ p_94 ∨ b^{94, 2}_2 c -b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ p_94 ∨ b^{94, 2}_1 c -b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ p_94 ∨ -b^{94, 2}_0 c in DIMACS: -19139 19140 -19141 94 19142 0 -19139 19140 -19141 94 19143 0 -19139 19140 -19141 94 -19144 0 c -2-1 --> break c ( b^{94, 1}_2 ∧ b^{94, 1}_1 ∧ -b^{94, 1}_0 ∧ -p_94) -> break c in CNF: c -b^{94, 1}_2 ∨ -b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ p_94 ∨ break c in DIMACS: -19139 -19140 19141 94 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 1}_2 ∧ -b^{94, 1}_1 ∧ -b^{94, 1}_0 ∧ true) c in CNF: c -b^{94, 1}_2 ∨ b^{94, 1}_1 ∨ b^{94, 1}_0 ∨ false c in DIMACS: -19139 19140 19141 0 c 3 does not represent an automaton state. c -(-b^{94, 1}_2 ∧ b^{94, 1}_1 ∧ b^{94, 1}_0 ∧ true) c in CNF: c b^{94, 1}_2 ∨ -b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ false c in DIMACS: 19139 -19140 -19141 0 c -3 does not represent an automaton state. c -( b^{94, 1}_2 ∧ b^{94, 1}_1 ∧ b^{94, 1}_0 ∧ true) c in CNF: c -b^{94, 1}_2 ∨ -b^{94, 1}_1 ∨ -b^{94, 1}_0 ∨ false c in DIMACS: -19139 -19140 -19141 0 c i = 2 c -2+1 --> -1 c ( b^{94, 2}_2 ∧ b^{94, 2}_1 ∧ -b^{94, 2}_0 ∧ p_188) -> ( b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ b^{94, 3}_0) c in CNF: c -b^{94, 2}_2 ∨ -b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ -p_188 ∨ b^{94, 3}_2 c -b^{94, 2}_2 ∨ -b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ -p_188 ∨ -b^{94, 3}_1 c -b^{94, 2}_2 ∨ -b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ -p_188 ∨ b^{94, 3}_0 c in DIMACS: -19142 -19143 19144 -188 19145 0 -19142 -19143 19144 -188 -19146 0 -19142 -19143 19144 -188 19147 0 c -1+1 --> 0 c ( b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ b^{94, 2}_0 ∧ p_188) -> (-b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ -b^{94, 3}_0) c in CNF: c -b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ -p_188 ∨ -b^{94, 3}_2 c -b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ -p_188 ∨ -b^{94, 3}_1 c -b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ -p_188 ∨ -b^{94, 3}_0 c in DIMACS: -19142 19143 -19144 -188 -19145 0 -19142 19143 -19144 -188 -19146 0 -19142 19143 -19144 -188 -19147 0 c 0+1 --> 1 c (-b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ -b^{94, 2}_0 ∧ p_188) -> (-b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ b^{94, 3}_0) c in CNF: c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ -p_188 ∨ -b^{94, 3}_2 c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ -p_188 ∨ -b^{94, 3}_1 c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ -p_188 ∨ b^{94, 3}_0 c in DIMACS: 19142 19143 19144 -188 -19145 0 19142 19143 19144 -188 -19146 0 19142 19143 19144 -188 19147 0 c 1+1 --> 2 c (-b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ b^{94, 2}_0 ∧ p_188) -> (-b^{94, 3}_2 ∧ b^{94, 3}_1 ∧ -b^{94, 3}_0) c in CNF: c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ -p_188 ∨ -b^{94, 3}_2 c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ -p_188 ∨ b^{94, 3}_1 c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ -p_188 ∨ -b^{94, 3}_0 c in DIMACS: 19142 19143 -19144 -188 -19145 0 19142 19143 -19144 -188 19146 0 19142 19143 -19144 -188 -19147 0 c 2+1 --> break c (-b^{94, 2}_2 ∧ b^{94, 2}_1 ∧ -b^{94, 2}_0 ∧ p_188) -> break c in CNF: c b^{94, 2}_2 ∨ -b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ -p_188 ∨ break c in DIMACS: 19142 -19143 19144 -188 1162 0 c 2-1 --> 1 c (-b^{94, 2}_2 ∧ b^{94, 2}_1 ∧ -b^{94, 2}_0 ∧ -p_188) -> (-b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ b^{94, 3}_0) c in CNF: c b^{94, 2}_2 ∨ -b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ p_188 ∨ -b^{94, 3}_2 c b^{94, 2}_2 ∨ -b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ p_188 ∨ -b^{94, 3}_1 c b^{94, 2}_2 ∨ -b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ p_188 ∨ b^{94, 3}_0 c in DIMACS: 19142 -19143 19144 188 -19145 0 19142 -19143 19144 188 -19146 0 19142 -19143 19144 188 19147 0 c 1-1 --> 0 c (-b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ b^{94, 2}_0 ∧ -p_188) -> (-b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ -b^{94, 3}_0) c in CNF: c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ p_188 ∨ -b^{94, 3}_2 c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ p_188 ∨ -b^{94, 3}_1 c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ p_188 ∨ -b^{94, 3}_0 c in DIMACS: 19142 19143 -19144 188 -19145 0 19142 19143 -19144 188 -19146 0 19142 19143 -19144 188 -19147 0 c 0-1 --> -1 c (-b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ -b^{94, 2}_0 ∧ -p_188) -> ( b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ b^{94, 3}_0) c in CNF: c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ p_188 ∨ b^{94, 3}_2 c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ p_188 ∨ -b^{94, 3}_1 c b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ p_188 ∨ b^{94, 3}_0 c in DIMACS: 19142 19143 19144 188 19145 0 19142 19143 19144 188 -19146 0 19142 19143 19144 188 19147 0 c -1-1 --> -2 c ( b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ b^{94, 2}_0 ∧ -p_188) -> ( b^{94, 3}_2 ∧ b^{94, 3}_1 ∧ -b^{94, 3}_0) c in CNF: c -b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ p_188 ∨ b^{94, 3}_2 c -b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ p_188 ∨ b^{94, 3}_1 c -b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ p_188 ∨ -b^{94, 3}_0 c in DIMACS: -19142 19143 -19144 188 19145 0 -19142 19143 -19144 188 19146 0 -19142 19143 -19144 188 -19147 0 c -2-1 --> break c ( b^{94, 2}_2 ∧ b^{94, 2}_1 ∧ -b^{94, 2}_0 ∧ -p_188) -> break c in CNF: c -b^{94, 2}_2 ∨ -b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ p_188 ∨ break c in DIMACS: -19142 -19143 19144 188 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 2}_2 ∧ -b^{94, 2}_1 ∧ -b^{94, 2}_0 ∧ true) c in CNF: c -b^{94, 2}_2 ∨ b^{94, 2}_1 ∨ b^{94, 2}_0 ∨ false c in DIMACS: -19142 19143 19144 0 c 3 does not represent an automaton state. c -(-b^{94, 2}_2 ∧ b^{94, 2}_1 ∧ b^{94, 2}_0 ∧ true) c in CNF: c b^{94, 2}_2 ∨ -b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ false c in DIMACS: 19142 -19143 -19144 0 c -3 does not represent an automaton state. c -( b^{94, 2}_2 ∧ b^{94, 2}_1 ∧ b^{94, 2}_0 ∧ true) c in CNF: c -b^{94, 2}_2 ∨ -b^{94, 2}_1 ∨ -b^{94, 2}_0 ∨ false c in DIMACS: -19142 -19143 -19144 0 c i = 3 c -2+1 --> -1 c ( b^{94, 3}_2 ∧ b^{94, 3}_1 ∧ -b^{94, 3}_0 ∧ p_282) -> ( b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ b^{94, 4}_0) c in CNF: c -b^{94, 3}_2 ∨ -b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ -p_282 ∨ b^{94, 4}_2 c -b^{94, 3}_2 ∨ -b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ -p_282 ∨ -b^{94, 4}_1 c -b^{94, 3}_2 ∨ -b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ -p_282 ∨ b^{94, 4}_0 c in DIMACS: -19145 -19146 19147 -282 19148 0 -19145 -19146 19147 -282 -19149 0 -19145 -19146 19147 -282 19150 0 c -1+1 --> 0 c ( b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ b^{94, 3}_0 ∧ p_282) -> (-b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ -b^{94, 4}_0) c in CNF: c -b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ -p_282 ∨ -b^{94, 4}_2 c -b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ -p_282 ∨ -b^{94, 4}_1 c -b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ -p_282 ∨ -b^{94, 4}_0 c in DIMACS: -19145 19146 -19147 -282 -19148 0 -19145 19146 -19147 -282 -19149 0 -19145 19146 -19147 -282 -19150 0 c 0+1 --> 1 c (-b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ -b^{94, 3}_0 ∧ p_282) -> (-b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ b^{94, 4}_0) c in CNF: c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ -p_282 ∨ -b^{94, 4}_2 c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ -p_282 ∨ -b^{94, 4}_1 c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ -p_282 ∨ b^{94, 4}_0 c in DIMACS: 19145 19146 19147 -282 -19148 0 19145 19146 19147 -282 -19149 0 19145 19146 19147 -282 19150 0 c 1+1 --> 2 c (-b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ b^{94, 3}_0 ∧ p_282) -> (-b^{94, 4}_2 ∧ b^{94, 4}_1 ∧ -b^{94, 4}_0) c in CNF: c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ -p_282 ∨ -b^{94, 4}_2 c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ -p_282 ∨ b^{94, 4}_1 c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ -p_282 ∨ -b^{94, 4}_0 c in DIMACS: 19145 19146 -19147 -282 -19148 0 19145 19146 -19147 -282 19149 0 19145 19146 -19147 -282 -19150 0 c 2+1 --> break c (-b^{94, 3}_2 ∧ b^{94, 3}_1 ∧ -b^{94, 3}_0 ∧ p_282) -> break c in CNF: c b^{94, 3}_2 ∨ -b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ -p_282 ∨ break c in DIMACS: 19145 -19146 19147 -282 1162 0 c 2-1 --> 1 c (-b^{94, 3}_2 ∧ b^{94, 3}_1 ∧ -b^{94, 3}_0 ∧ -p_282) -> (-b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ b^{94, 4}_0) c in CNF: c b^{94, 3}_2 ∨ -b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ p_282 ∨ -b^{94, 4}_2 c b^{94, 3}_2 ∨ -b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ p_282 ∨ -b^{94, 4}_1 c b^{94, 3}_2 ∨ -b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ p_282 ∨ b^{94, 4}_0 c in DIMACS: 19145 -19146 19147 282 -19148 0 19145 -19146 19147 282 -19149 0 19145 -19146 19147 282 19150 0 c 1-1 --> 0 c (-b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ b^{94, 3}_0 ∧ -p_282) -> (-b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ -b^{94, 4}_0) c in CNF: c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ p_282 ∨ -b^{94, 4}_2 c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ p_282 ∨ -b^{94, 4}_1 c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ p_282 ∨ -b^{94, 4}_0 c in DIMACS: 19145 19146 -19147 282 -19148 0 19145 19146 -19147 282 -19149 0 19145 19146 -19147 282 -19150 0 c 0-1 --> -1 c (-b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ -b^{94, 3}_0 ∧ -p_282) -> ( b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ b^{94, 4}_0) c in CNF: c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ p_282 ∨ b^{94, 4}_2 c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ p_282 ∨ -b^{94, 4}_1 c b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ p_282 ∨ b^{94, 4}_0 c in DIMACS: 19145 19146 19147 282 19148 0 19145 19146 19147 282 -19149 0 19145 19146 19147 282 19150 0 c -1-1 --> -2 c ( b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ b^{94, 3}_0 ∧ -p_282) -> ( b^{94, 4}_2 ∧ b^{94, 4}_1 ∧ -b^{94, 4}_0) c in CNF: c -b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ p_282 ∨ b^{94, 4}_2 c -b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ p_282 ∨ b^{94, 4}_1 c -b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ p_282 ∨ -b^{94, 4}_0 c in DIMACS: -19145 19146 -19147 282 19148 0 -19145 19146 -19147 282 19149 0 -19145 19146 -19147 282 -19150 0 c -2-1 --> break c ( b^{94, 3}_2 ∧ b^{94, 3}_1 ∧ -b^{94, 3}_0 ∧ -p_282) -> break c in CNF: c -b^{94, 3}_2 ∨ -b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ p_282 ∨ break c in DIMACS: -19145 -19146 19147 282 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 3}_2 ∧ -b^{94, 3}_1 ∧ -b^{94, 3}_0 ∧ true) c in CNF: c -b^{94, 3}_2 ∨ b^{94, 3}_1 ∨ b^{94, 3}_0 ∨ false c in DIMACS: -19145 19146 19147 0 c 3 does not represent an automaton state. c -(-b^{94, 3}_2 ∧ b^{94, 3}_1 ∧ b^{94, 3}_0 ∧ true) c in CNF: c b^{94, 3}_2 ∨ -b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ false c in DIMACS: 19145 -19146 -19147 0 c -3 does not represent an automaton state. c -( b^{94, 3}_2 ∧ b^{94, 3}_1 ∧ b^{94, 3}_0 ∧ true) c in CNF: c -b^{94, 3}_2 ∨ -b^{94, 3}_1 ∨ -b^{94, 3}_0 ∨ false c in DIMACS: -19145 -19146 -19147 0 c i = 4 c -2+1 --> -1 c ( b^{94, 4}_2 ∧ b^{94, 4}_1 ∧ -b^{94, 4}_0 ∧ p_376) -> ( b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ b^{94, 5}_0) c in CNF: c -b^{94, 4}_2 ∨ -b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ -p_376 ∨ b^{94, 5}_2 c -b^{94, 4}_2 ∨ -b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ -p_376 ∨ -b^{94, 5}_1 c -b^{94, 4}_2 ∨ -b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ -p_376 ∨ b^{94, 5}_0 c in DIMACS: -19148 -19149 19150 -376 19151 0 -19148 -19149 19150 -376 -19152 0 -19148 -19149 19150 -376 19153 0 c -1+1 --> 0 c ( b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ b^{94, 4}_0 ∧ p_376) -> (-b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ -b^{94, 5}_0) c in CNF: c -b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ -p_376 ∨ -b^{94, 5}_2 c -b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ -p_376 ∨ -b^{94, 5}_1 c -b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ -p_376 ∨ -b^{94, 5}_0 c in DIMACS: -19148 19149 -19150 -376 -19151 0 -19148 19149 -19150 -376 -19152 0 -19148 19149 -19150 -376 -19153 0 c 0+1 --> 1 c (-b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ -b^{94, 4}_0 ∧ p_376) -> (-b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ b^{94, 5}_0) c in CNF: c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ -p_376 ∨ -b^{94, 5}_2 c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ -p_376 ∨ -b^{94, 5}_1 c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ -p_376 ∨ b^{94, 5}_0 c in DIMACS: 19148 19149 19150 -376 -19151 0 19148 19149 19150 -376 -19152 0 19148 19149 19150 -376 19153 0 c 1+1 --> 2 c (-b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ b^{94, 4}_0 ∧ p_376) -> (-b^{94, 5}_2 ∧ b^{94, 5}_1 ∧ -b^{94, 5}_0) c in CNF: c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ -p_376 ∨ -b^{94, 5}_2 c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ -p_376 ∨ b^{94, 5}_1 c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ -p_376 ∨ -b^{94, 5}_0 c in DIMACS: 19148 19149 -19150 -376 -19151 0 19148 19149 -19150 -376 19152 0 19148 19149 -19150 -376 -19153 0 c 2+1 --> break c (-b^{94, 4}_2 ∧ b^{94, 4}_1 ∧ -b^{94, 4}_0 ∧ p_376) -> break c in CNF: c b^{94, 4}_2 ∨ -b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ -p_376 ∨ break c in DIMACS: 19148 -19149 19150 -376 1162 0 c 2-1 --> 1 c (-b^{94, 4}_2 ∧ b^{94, 4}_1 ∧ -b^{94, 4}_0 ∧ -p_376) -> (-b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ b^{94, 5}_0) c in CNF: c b^{94, 4}_2 ∨ -b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ p_376 ∨ -b^{94, 5}_2 c b^{94, 4}_2 ∨ -b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ p_376 ∨ -b^{94, 5}_1 c b^{94, 4}_2 ∨ -b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ p_376 ∨ b^{94, 5}_0 c in DIMACS: 19148 -19149 19150 376 -19151 0 19148 -19149 19150 376 -19152 0 19148 -19149 19150 376 19153 0 c 1-1 --> 0 c (-b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ b^{94, 4}_0 ∧ -p_376) -> (-b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ -b^{94, 5}_0) c in CNF: c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ p_376 ∨ -b^{94, 5}_2 c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ p_376 ∨ -b^{94, 5}_1 c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ p_376 ∨ -b^{94, 5}_0 c in DIMACS: 19148 19149 -19150 376 -19151 0 19148 19149 -19150 376 -19152 0 19148 19149 -19150 376 -19153 0 c 0-1 --> -1 c (-b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ -b^{94, 4}_0 ∧ -p_376) -> ( b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ b^{94, 5}_0) c in CNF: c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ p_376 ∨ b^{94, 5}_2 c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ p_376 ∨ -b^{94, 5}_1 c b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ p_376 ∨ b^{94, 5}_0 c in DIMACS: 19148 19149 19150 376 19151 0 19148 19149 19150 376 -19152 0 19148 19149 19150 376 19153 0 c -1-1 --> -2 c ( b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ b^{94, 4}_0 ∧ -p_376) -> ( b^{94, 5}_2 ∧ b^{94, 5}_1 ∧ -b^{94, 5}_0) c in CNF: c -b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ p_376 ∨ b^{94, 5}_2 c -b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ p_376 ∨ b^{94, 5}_1 c -b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ p_376 ∨ -b^{94, 5}_0 c in DIMACS: -19148 19149 -19150 376 19151 0 -19148 19149 -19150 376 19152 0 -19148 19149 -19150 376 -19153 0 c -2-1 --> break c ( b^{94, 4}_2 ∧ b^{94, 4}_1 ∧ -b^{94, 4}_0 ∧ -p_376) -> break c in CNF: c -b^{94, 4}_2 ∨ -b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ p_376 ∨ break c in DIMACS: -19148 -19149 19150 376 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 4}_2 ∧ -b^{94, 4}_1 ∧ -b^{94, 4}_0 ∧ true) c in CNF: c -b^{94, 4}_2 ∨ b^{94, 4}_1 ∨ b^{94, 4}_0 ∨ false c in DIMACS: -19148 19149 19150 0 c 3 does not represent an automaton state. c -(-b^{94, 4}_2 ∧ b^{94, 4}_1 ∧ b^{94, 4}_0 ∧ true) c in CNF: c b^{94, 4}_2 ∨ -b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ false c in DIMACS: 19148 -19149 -19150 0 c -3 does not represent an automaton state. c -( b^{94, 4}_2 ∧ b^{94, 4}_1 ∧ b^{94, 4}_0 ∧ true) c in CNF: c -b^{94, 4}_2 ∨ -b^{94, 4}_1 ∨ -b^{94, 4}_0 ∨ false c in DIMACS: -19148 -19149 -19150 0 c i = 5 c -2+1 --> -1 c ( b^{94, 5}_2 ∧ b^{94, 5}_1 ∧ -b^{94, 5}_0 ∧ p_470) -> ( b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ b^{94, 6}_0) c in CNF: c -b^{94, 5}_2 ∨ -b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ -p_470 ∨ b^{94, 6}_2 c -b^{94, 5}_2 ∨ -b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ -p_470 ∨ -b^{94, 6}_1 c -b^{94, 5}_2 ∨ -b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ -p_470 ∨ b^{94, 6}_0 c in DIMACS: -19151 -19152 19153 -470 19154 0 -19151 -19152 19153 -470 -19155 0 -19151 -19152 19153 -470 19156 0 c -1+1 --> 0 c ( b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ b^{94, 5}_0 ∧ p_470) -> (-b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ -b^{94, 6}_0) c in CNF: c -b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ -p_470 ∨ -b^{94, 6}_2 c -b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ -p_470 ∨ -b^{94, 6}_1 c -b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ -p_470 ∨ -b^{94, 6}_0 c in DIMACS: -19151 19152 -19153 -470 -19154 0 -19151 19152 -19153 -470 -19155 0 -19151 19152 -19153 -470 -19156 0 c 0+1 --> 1 c (-b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ -b^{94, 5}_0 ∧ p_470) -> (-b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ b^{94, 6}_0) c in CNF: c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ -p_470 ∨ -b^{94, 6}_2 c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ -p_470 ∨ -b^{94, 6}_1 c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ -p_470 ∨ b^{94, 6}_0 c in DIMACS: 19151 19152 19153 -470 -19154 0 19151 19152 19153 -470 -19155 0 19151 19152 19153 -470 19156 0 c 1+1 --> 2 c (-b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ b^{94, 5}_0 ∧ p_470) -> (-b^{94, 6}_2 ∧ b^{94, 6}_1 ∧ -b^{94, 6}_0) c in CNF: c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ -p_470 ∨ -b^{94, 6}_2 c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ -p_470 ∨ b^{94, 6}_1 c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ -p_470 ∨ -b^{94, 6}_0 c in DIMACS: 19151 19152 -19153 -470 -19154 0 19151 19152 -19153 -470 19155 0 19151 19152 -19153 -470 -19156 0 c 2+1 --> break c (-b^{94, 5}_2 ∧ b^{94, 5}_1 ∧ -b^{94, 5}_0 ∧ p_470) -> break c in CNF: c b^{94, 5}_2 ∨ -b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ -p_470 ∨ break c in DIMACS: 19151 -19152 19153 -470 1162 0 c 2-1 --> 1 c (-b^{94, 5}_2 ∧ b^{94, 5}_1 ∧ -b^{94, 5}_0 ∧ -p_470) -> (-b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ b^{94, 6}_0) c in CNF: c b^{94, 5}_2 ∨ -b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ p_470 ∨ -b^{94, 6}_2 c b^{94, 5}_2 ∨ -b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ p_470 ∨ -b^{94, 6}_1 c b^{94, 5}_2 ∨ -b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ p_470 ∨ b^{94, 6}_0 c in DIMACS: 19151 -19152 19153 470 -19154 0 19151 -19152 19153 470 -19155 0 19151 -19152 19153 470 19156 0 c 1-1 --> 0 c (-b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ b^{94, 5}_0 ∧ -p_470) -> (-b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ -b^{94, 6}_0) c in CNF: c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ p_470 ∨ -b^{94, 6}_2 c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ p_470 ∨ -b^{94, 6}_1 c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ p_470 ∨ -b^{94, 6}_0 c in DIMACS: 19151 19152 -19153 470 -19154 0 19151 19152 -19153 470 -19155 0 19151 19152 -19153 470 -19156 0 c 0-1 --> -1 c (-b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ -b^{94, 5}_0 ∧ -p_470) -> ( b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ b^{94, 6}_0) c in CNF: c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ p_470 ∨ b^{94, 6}_2 c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ p_470 ∨ -b^{94, 6}_1 c b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ p_470 ∨ b^{94, 6}_0 c in DIMACS: 19151 19152 19153 470 19154 0 19151 19152 19153 470 -19155 0 19151 19152 19153 470 19156 0 c -1-1 --> -2 c ( b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ b^{94, 5}_0 ∧ -p_470) -> ( b^{94, 6}_2 ∧ b^{94, 6}_1 ∧ -b^{94, 6}_0) c in CNF: c -b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ p_470 ∨ b^{94, 6}_2 c -b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ p_470 ∨ b^{94, 6}_1 c -b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ p_470 ∨ -b^{94, 6}_0 c in DIMACS: -19151 19152 -19153 470 19154 0 -19151 19152 -19153 470 19155 0 -19151 19152 -19153 470 -19156 0 c -2-1 --> break c ( b^{94, 5}_2 ∧ b^{94, 5}_1 ∧ -b^{94, 5}_0 ∧ -p_470) -> break c in CNF: c -b^{94, 5}_2 ∨ -b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ p_470 ∨ break c in DIMACS: -19151 -19152 19153 470 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 5}_2 ∧ -b^{94, 5}_1 ∧ -b^{94, 5}_0 ∧ true) c in CNF: c -b^{94, 5}_2 ∨ b^{94, 5}_1 ∨ b^{94, 5}_0 ∨ false c in DIMACS: -19151 19152 19153 0 c 3 does not represent an automaton state. c -(-b^{94, 5}_2 ∧ b^{94, 5}_1 ∧ b^{94, 5}_0 ∧ true) c in CNF: c b^{94, 5}_2 ∨ -b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ false c in DIMACS: 19151 -19152 -19153 0 c -3 does not represent an automaton state. c -( b^{94, 5}_2 ∧ b^{94, 5}_1 ∧ b^{94, 5}_0 ∧ true) c in CNF: c -b^{94, 5}_2 ∨ -b^{94, 5}_1 ∨ -b^{94, 5}_0 ∨ false c in DIMACS: -19151 -19152 -19153 0 c i = 6 c -2+1 --> -1 c ( b^{94, 6}_2 ∧ b^{94, 6}_1 ∧ -b^{94, 6}_0 ∧ p_564) -> ( b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ b^{94, 7}_0) c in CNF: c -b^{94, 6}_2 ∨ -b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ -p_564 ∨ b^{94, 7}_2 c -b^{94, 6}_2 ∨ -b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ -p_564 ∨ -b^{94, 7}_1 c -b^{94, 6}_2 ∨ -b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ -p_564 ∨ b^{94, 7}_0 c in DIMACS: -19154 -19155 19156 -564 19157 0 -19154 -19155 19156 -564 -19158 0 -19154 -19155 19156 -564 19159 0 c -1+1 --> 0 c ( b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ b^{94, 6}_0 ∧ p_564) -> (-b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ -b^{94, 7}_0) c in CNF: c -b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ -p_564 ∨ -b^{94, 7}_2 c -b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ -p_564 ∨ -b^{94, 7}_1 c -b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ -p_564 ∨ -b^{94, 7}_0 c in DIMACS: -19154 19155 -19156 -564 -19157 0 -19154 19155 -19156 -564 -19158 0 -19154 19155 -19156 -564 -19159 0 c 0+1 --> 1 c (-b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ -b^{94, 6}_0 ∧ p_564) -> (-b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ b^{94, 7}_0) c in CNF: c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ -p_564 ∨ -b^{94, 7}_2 c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ -p_564 ∨ -b^{94, 7}_1 c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ -p_564 ∨ b^{94, 7}_0 c in DIMACS: 19154 19155 19156 -564 -19157 0 19154 19155 19156 -564 -19158 0 19154 19155 19156 -564 19159 0 c 1+1 --> 2 c (-b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ b^{94, 6}_0 ∧ p_564) -> (-b^{94, 7}_2 ∧ b^{94, 7}_1 ∧ -b^{94, 7}_0) c in CNF: c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ -p_564 ∨ -b^{94, 7}_2 c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ -p_564 ∨ b^{94, 7}_1 c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ -p_564 ∨ -b^{94, 7}_0 c in DIMACS: 19154 19155 -19156 -564 -19157 0 19154 19155 -19156 -564 19158 0 19154 19155 -19156 -564 -19159 0 c 2+1 --> break c (-b^{94, 6}_2 ∧ b^{94, 6}_1 ∧ -b^{94, 6}_0 ∧ p_564) -> break c in CNF: c b^{94, 6}_2 ∨ -b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ -p_564 ∨ break c in DIMACS: 19154 -19155 19156 -564 1162 0 c 2-1 --> 1 c (-b^{94, 6}_2 ∧ b^{94, 6}_1 ∧ -b^{94, 6}_0 ∧ -p_564) -> (-b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ b^{94, 7}_0) c in CNF: c b^{94, 6}_2 ∨ -b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ p_564 ∨ -b^{94, 7}_2 c b^{94, 6}_2 ∨ -b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ p_564 ∨ -b^{94, 7}_1 c b^{94, 6}_2 ∨ -b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ p_564 ∨ b^{94, 7}_0 c in DIMACS: 19154 -19155 19156 564 -19157 0 19154 -19155 19156 564 -19158 0 19154 -19155 19156 564 19159 0 c 1-1 --> 0 c (-b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ b^{94, 6}_0 ∧ -p_564) -> (-b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ -b^{94, 7}_0) c in CNF: c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ p_564 ∨ -b^{94, 7}_2 c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ p_564 ∨ -b^{94, 7}_1 c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ p_564 ∨ -b^{94, 7}_0 c in DIMACS: 19154 19155 -19156 564 -19157 0 19154 19155 -19156 564 -19158 0 19154 19155 -19156 564 -19159 0 c 0-1 --> -1 c (-b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ -b^{94, 6}_0 ∧ -p_564) -> ( b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ b^{94, 7}_0) c in CNF: c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ p_564 ∨ b^{94, 7}_2 c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ p_564 ∨ -b^{94, 7}_1 c b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ p_564 ∨ b^{94, 7}_0 c in DIMACS: 19154 19155 19156 564 19157 0 19154 19155 19156 564 -19158 0 19154 19155 19156 564 19159 0 c -1-1 --> -2 c ( b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ b^{94, 6}_0 ∧ -p_564) -> ( b^{94, 7}_2 ∧ b^{94, 7}_1 ∧ -b^{94, 7}_0) c in CNF: c -b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ p_564 ∨ b^{94, 7}_2 c -b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ p_564 ∨ b^{94, 7}_1 c -b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ p_564 ∨ -b^{94, 7}_0 c in DIMACS: -19154 19155 -19156 564 19157 0 -19154 19155 -19156 564 19158 0 -19154 19155 -19156 564 -19159 0 c -2-1 --> break c ( b^{94, 6}_2 ∧ b^{94, 6}_1 ∧ -b^{94, 6}_0 ∧ -p_564) -> break c in CNF: c -b^{94, 6}_2 ∨ -b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ p_564 ∨ break c in DIMACS: -19154 -19155 19156 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 6}_2 ∧ -b^{94, 6}_1 ∧ -b^{94, 6}_0 ∧ true) c in CNF: c -b^{94, 6}_2 ∨ b^{94, 6}_1 ∨ b^{94, 6}_0 ∨ false c in DIMACS: -19154 19155 19156 0 c 3 does not represent an automaton state. c -(-b^{94, 6}_2 ∧ b^{94, 6}_1 ∧ b^{94, 6}_0 ∧ true) c in CNF: c b^{94, 6}_2 ∨ -b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ false c in DIMACS: 19154 -19155 -19156 0 c -3 does not represent an automaton state. c -( b^{94, 6}_2 ∧ b^{94, 6}_1 ∧ b^{94, 6}_0 ∧ true) c in CNF: c -b^{94, 6}_2 ∨ -b^{94, 6}_1 ∨ -b^{94, 6}_0 ∨ false c in DIMACS: -19154 -19155 -19156 0 c i = 7 c -2+1 --> -1 c ( b^{94, 7}_2 ∧ b^{94, 7}_1 ∧ -b^{94, 7}_0 ∧ p_658) -> ( b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ b^{94, 8}_0) c in CNF: c -b^{94, 7}_2 ∨ -b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ -p_658 ∨ b^{94, 8}_2 c -b^{94, 7}_2 ∨ -b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ -p_658 ∨ -b^{94, 8}_1 c -b^{94, 7}_2 ∨ -b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ -p_658 ∨ b^{94, 8}_0 c in DIMACS: -19157 -19158 19159 -658 19160 0 -19157 -19158 19159 -658 -19161 0 -19157 -19158 19159 -658 19162 0 c -1+1 --> 0 c ( b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ b^{94, 7}_0 ∧ p_658) -> (-b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ -b^{94, 8}_0) c in CNF: c -b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ -p_658 ∨ -b^{94, 8}_2 c -b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ -p_658 ∨ -b^{94, 8}_1 c -b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ -p_658 ∨ -b^{94, 8}_0 c in DIMACS: -19157 19158 -19159 -658 -19160 0 -19157 19158 -19159 -658 -19161 0 -19157 19158 -19159 -658 -19162 0 c 0+1 --> 1 c (-b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ -b^{94, 7}_0 ∧ p_658) -> (-b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ b^{94, 8}_0) c in CNF: c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ -p_658 ∨ -b^{94, 8}_2 c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ -p_658 ∨ -b^{94, 8}_1 c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ -p_658 ∨ b^{94, 8}_0 c in DIMACS: 19157 19158 19159 -658 -19160 0 19157 19158 19159 -658 -19161 0 19157 19158 19159 -658 19162 0 c 1+1 --> 2 c (-b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ b^{94, 7}_0 ∧ p_658) -> (-b^{94, 8}_2 ∧ b^{94, 8}_1 ∧ -b^{94, 8}_0) c in CNF: c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ -p_658 ∨ -b^{94, 8}_2 c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ -p_658 ∨ b^{94, 8}_1 c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ -p_658 ∨ -b^{94, 8}_0 c in DIMACS: 19157 19158 -19159 -658 -19160 0 19157 19158 -19159 -658 19161 0 19157 19158 -19159 -658 -19162 0 c 2+1 --> break c (-b^{94, 7}_2 ∧ b^{94, 7}_1 ∧ -b^{94, 7}_0 ∧ p_658) -> break c in CNF: c b^{94, 7}_2 ∨ -b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ -p_658 ∨ break c in DIMACS: 19157 -19158 19159 -658 1162 0 c 2-1 --> 1 c (-b^{94, 7}_2 ∧ b^{94, 7}_1 ∧ -b^{94, 7}_0 ∧ -p_658) -> (-b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ b^{94, 8}_0) c in CNF: c b^{94, 7}_2 ∨ -b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ p_658 ∨ -b^{94, 8}_2 c b^{94, 7}_2 ∨ -b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ p_658 ∨ -b^{94, 8}_1 c b^{94, 7}_2 ∨ -b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ p_658 ∨ b^{94, 8}_0 c in DIMACS: 19157 -19158 19159 658 -19160 0 19157 -19158 19159 658 -19161 0 19157 -19158 19159 658 19162 0 c 1-1 --> 0 c (-b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ b^{94, 7}_0 ∧ -p_658) -> (-b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ -b^{94, 8}_0) c in CNF: c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ p_658 ∨ -b^{94, 8}_2 c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ p_658 ∨ -b^{94, 8}_1 c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ p_658 ∨ -b^{94, 8}_0 c in DIMACS: 19157 19158 -19159 658 -19160 0 19157 19158 -19159 658 -19161 0 19157 19158 -19159 658 -19162 0 c 0-1 --> -1 c (-b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ -b^{94, 7}_0 ∧ -p_658) -> ( b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ b^{94, 8}_0) c in CNF: c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ p_658 ∨ b^{94, 8}_2 c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ p_658 ∨ -b^{94, 8}_1 c b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ p_658 ∨ b^{94, 8}_0 c in DIMACS: 19157 19158 19159 658 19160 0 19157 19158 19159 658 -19161 0 19157 19158 19159 658 19162 0 c -1-1 --> -2 c ( b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ b^{94, 7}_0 ∧ -p_658) -> ( b^{94, 8}_2 ∧ b^{94, 8}_1 ∧ -b^{94, 8}_0) c in CNF: c -b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ p_658 ∨ b^{94, 8}_2 c -b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ p_658 ∨ b^{94, 8}_1 c -b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ p_658 ∨ -b^{94, 8}_0 c in DIMACS: -19157 19158 -19159 658 19160 0 -19157 19158 -19159 658 19161 0 -19157 19158 -19159 658 -19162 0 c -2-1 --> break c ( b^{94, 7}_2 ∧ b^{94, 7}_1 ∧ -b^{94, 7}_0 ∧ -p_658) -> break c in CNF: c -b^{94, 7}_2 ∨ -b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ p_658 ∨ break c in DIMACS: -19157 -19158 19159 658 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 7}_2 ∧ -b^{94, 7}_1 ∧ -b^{94, 7}_0 ∧ true) c in CNF: c -b^{94, 7}_2 ∨ b^{94, 7}_1 ∨ b^{94, 7}_0 ∨ false c in DIMACS: -19157 19158 19159 0 c 3 does not represent an automaton state. c -(-b^{94, 7}_2 ∧ b^{94, 7}_1 ∧ b^{94, 7}_0 ∧ true) c in CNF: c b^{94, 7}_2 ∨ -b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ false c in DIMACS: 19157 -19158 -19159 0 c -3 does not represent an automaton state. c -( b^{94, 7}_2 ∧ b^{94, 7}_1 ∧ b^{94, 7}_0 ∧ true) c in CNF: c -b^{94, 7}_2 ∨ -b^{94, 7}_1 ∨ -b^{94, 7}_0 ∨ false c in DIMACS: -19157 -19158 -19159 0 c i = 8 c -2+1 --> -1 c ( b^{94, 8}_2 ∧ b^{94, 8}_1 ∧ -b^{94, 8}_0 ∧ p_752) -> ( b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ b^{94, 9}_0) c in CNF: c -b^{94, 8}_2 ∨ -b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ -p_752 ∨ b^{94, 9}_2 c -b^{94, 8}_2 ∨ -b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ -p_752 ∨ -b^{94, 9}_1 c -b^{94, 8}_2 ∨ -b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ -p_752 ∨ b^{94, 9}_0 c in DIMACS: -19160 -19161 19162 -752 19163 0 -19160 -19161 19162 -752 -19164 0 -19160 -19161 19162 -752 19165 0 c -1+1 --> 0 c ( b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ b^{94, 8}_0 ∧ p_752) -> (-b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ -b^{94, 9}_0) c in CNF: c -b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ -p_752 ∨ -b^{94, 9}_2 c -b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ -p_752 ∨ -b^{94, 9}_1 c -b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ -p_752 ∨ -b^{94, 9}_0 c in DIMACS: -19160 19161 -19162 -752 -19163 0 -19160 19161 -19162 -752 -19164 0 -19160 19161 -19162 -752 -19165 0 c 0+1 --> 1 c (-b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ -b^{94, 8}_0 ∧ p_752) -> (-b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ b^{94, 9}_0) c in CNF: c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ -p_752 ∨ -b^{94, 9}_2 c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ -p_752 ∨ -b^{94, 9}_1 c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ -p_752 ∨ b^{94, 9}_0 c in DIMACS: 19160 19161 19162 -752 -19163 0 19160 19161 19162 -752 -19164 0 19160 19161 19162 -752 19165 0 c 1+1 --> 2 c (-b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ b^{94, 8}_0 ∧ p_752) -> (-b^{94, 9}_2 ∧ b^{94, 9}_1 ∧ -b^{94, 9}_0) c in CNF: c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ -p_752 ∨ -b^{94, 9}_2 c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ -p_752 ∨ b^{94, 9}_1 c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ -p_752 ∨ -b^{94, 9}_0 c in DIMACS: 19160 19161 -19162 -752 -19163 0 19160 19161 -19162 -752 19164 0 19160 19161 -19162 -752 -19165 0 c 2+1 --> break c (-b^{94, 8}_2 ∧ b^{94, 8}_1 ∧ -b^{94, 8}_0 ∧ p_752) -> break c in CNF: c b^{94, 8}_2 ∨ -b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ -p_752 ∨ break c in DIMACS: 19160 -19161 19162 -752 1162 0 c 2-1 --> 1 c (-b^{94, 8}_2 ∧ b^{94, 8}_1 ∧ -b^{94, 8}_0 ∧ -p_752) -> (-b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ b^{94, 9}_0) c in CNF: c b^{94, 8}_2 ∨ -b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ p_752 ∨ -b^{94, 9}_2 c b^{94, 8}_2 ∨ -b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ p_752 ∨ -b^{94, 9}_1 c b^{94, 8}_2 ∨ -b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ p_752 ∨ b^{94, 9}_0 c in DIMACS: 19160 -19161 19162 752 -19163 0 19160 -19161 19162 752 -19164 0 19160 -19161 19162 752 19165 0 c 1-1 --> 0 c (-b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ b^{94, 8}_0 ∧ -p_752) -> (-b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ -b^{94, 9}_0) c in CNF: c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ p_752 ∨ -b^{94, 9}_2 c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ p_752 ∨ -b^{94, 9}_1 c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ p_752 ∨ -b^{94, 9}_0 c in DIMACS: 19160 19161 -19162 752 -19163 0 19160 19161 -19162 752 -19164 0 19160 19161 -19162 752 -19165 0 c 0-1 --> -1 c (-b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ -b^{94, 8}_0 ∧ -p_752) -> ( b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ b^{94, 9}_0) c in CNF: c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ p_752 ∨ b^{94, 9}_2 c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ p_752 ∨ -b^{94, 9}_1 c b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ p_752 ∨ b^{94, 9}_0 c in DIMACS: 19160 19161 19162 752 19163 0 19160 19161 19162 752 -19164 0 19160 19161 19162 752 19165 0 c -1-1 --> -2 c ( b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ b^{94, 8}_0 ∧ -p_752) -> ( b^{94, 9}_2 ∧ b^{94, 9}_1 ∧ -b^{94, 9}_0) c in CNF: c -b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ p_752 ∨ b^{94, 9}_2 c -b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ p_752 ∨ b^{94, 9}_1 c -b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ p_752 ∨ -b^{94, 9}_0 c in DIMACS: -19160 19161 -19162 752 19163 0 -19160 19161 -19162 752 19164 0 -19160 19161 -19162 752 -19165 0 c -2-1 --> break c ( b^{94, 8}_2 ∧ b^{94, 8}_1 ∧ -b^{94, 8}_0 ∧ -p_752) -> break c in CNF: c -b^{94, 8}_2 ∨ -b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ p_752 ∨ break c in DIMACS: -19160 -19161 19162 752 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 8}_2 ∧ -b^{94, 8}_1 ∧ -b^{94, 8}_0 ∧ true) c in CNF: c -b^{94, 8}_2 ∨ b^{94, 8}_1 ∨ b^{94, 8}_0 ∨ false c in DIMACS: -19160 19161 19162 0 c 3 does not represent an automaton state. c -(-b^{94, 8}_2 ∧ b^{94, 8}_1 ∧ b^{94, 8}_0 ∧ true) c in CNF: c b^{94, 8}_2 ∨ -b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ false c in DIMACS: 19160 -19161 -19162 0 c -3 does not represent an automaton state. c -( b^{94, 8}_2 ∧ b^{94, 8}_1 ∧ b^{94, 8}_0 ∧ true) c in CNF: c -b^{94, 8}_2 ∨ -b^{94, 8}_1 ∨ -b^{94, 8}_0 ∨ false c in DIMACS: -19160 -19161 -19162 0 c i = 9 c -2+1 --> -1 c ( b^{94, 9}_2 ∧ b^{94, 9}_1 ∧ -b^{94, 9}_0 ∧ p_846) -> ( b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ b^{94, 10}_0) c in CNF: c -b^{94, 9}_2 ∨ -b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ -p_846 ∨ b^{94, 10}_2 c -b^{94, 9}_2 ∨ -b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ -p_846 ∨ -b^{94, 10}_1 c -b^{94, 9}_2 ∨ -b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ -p_846 ∨ b^{94, 10}_0 c in DIMACS: -19163 -19164 19165 -846 19166 0 -19163 -19164 19165 -846 -19167 0 -19163 -19164 19165 -846 19168 0 c -1+1 --> 0 c ( b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ b^{94, 9}_0 ∧ p_846) -> (-b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ -b^{94, 10}_0) c in CNF: c -b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ -p_846 ∨ -b^{94, 10}_2 c -b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ -p_846 ∨ -b^{94, 10}_1 c -b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ -p_846 ∨ -b^{94, 10}_0 c in DIMACS: -19163 19164 -19165 -846 -19166 0 -19163 19164 -19165 -846 -19167 0 -19163 19164 -19165 -846 -19168 0 c 0+1 --> 1 c (-b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ -b^{94, 9}_0 ∧ p_846) -> (-b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ b^{94, 10}_0) c in CNF: c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ -p_846 ∨ -b^{94, 10}_2 c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ -p_846 ∨ -b^{94, 10}_1 c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ -p_846 ∨ b^{94, 10}_0 c in DIMACS: 19163 19164 19165 -846 -19166 0 19163 19164 19165 -846 -19167 0 19163 19164 19165 -846 19168 0 c 1+1 --> 2 c (-b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ b^{94, 9}_0 ∧ p_846) -> (-b^{94, 10}_2 ∧ b^{94, 10}_1 ∧ -b^{94, 10}_0) c in CNF: c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ -p_846 ∨ -b^{94, 10}_2 c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ -p_846 ∨ b^{94, 10}_1 c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ -p_846 ∨ -b^{94, 10}_0 c in DIMACS: 19163 19164 -19165 -846 -19166 0 19163 19164 -19165 -846 19167 0 19163 19164 -19165 -846 -19168 0 c 2+1 --> break c (-b^{94, 9}_2 ∧ b^{94, 9}_1 ∧ -b^{94, 9}_0 ∧ p_846) -> break c in CNF: c b^{94, 9}_2 ∨ -b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ -p_846 ∨ break c in DIMACS: 19163 -19164 19165 -846 1162 0 c 2-1 --> 1 c (-b^{94, 9}_2 ∧ b^{94, 9}_1 ∧ -b^{94, 9}_0 ∧ -p_846) -> (-b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ b^{94, 10}_0) c in CNF: c b^{94, 9}_2 ∨ -b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ p_846 ∨ -b^{94, 10}_2 c b^{94, 9}_2 ∨ -b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ p_846 ∨ -b^{94, 10}_1 c b^{94, 9}_2 ∨ -b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ p_846 ∨ b^{94, 10}_0 c in DIMACS: 19163 -19164 19165 846 -19166 0 19163 -19164 19165 846 -19167 0 19163 -19164 19165 846 19168 0 c 1-1 --> 0 c (-b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ b^{94, 9}_0 ∧ -p_846) -> (-b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ -b^{94, 10}_0) c in CNF: c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ p_846 ∨ -b^{94, 10}_2 c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ p_846 ∨ -b^{94, 10}_1 c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ p_846 ∨ -b^{94, 10}_0 c in DIMACS: 19163 19164 -19165 846 -19166 0 19163 19164 -19165 846 -19167 0 19163 19164 -19165 846 -19168 0 c 0-1 --> -1 c (-b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ -b^{94, 9}_0 ∧ -p_846) -> ( b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ b^{94, 10}_0) c in CNF: c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ p_846 ∨ b^{94, 10}_2 c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ p_846 ∨ -b^{94, 10}_1 c b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ p_846 ∨ b^{94, 10}_0 c in DIMACS: 19163 19164 19165 846 19166 0 19163 19164 19165 846 -19167 0 19163 19164 19165 846 19168 0 c -1-1 --> -2 c ( b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ b^{94, 9}_0 ∧ -p_846) -> ( b^{94, 10}_2 ∧ b^{94, 10}_1 ∧ -b^{94, 10}_0) c in CNF: c -b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ p_846 ∨ b^{94, 10}_2 c -b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ p_846 ∨ b^{94, 10}_1 c -b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ p_846 ∨ -b^{94, 10}_0 c in DIMACS: -19163 19164 -19165 846 19166 0 -19163 19164 -19165 846 19167 0 -19163 19164 -19165 846 -19168 0 c -2-1 --> break c ( b^{94, 9}_2 ∧ b^{94, 9}_1 ∧ -b^{94, 9}_0 ∧ -p_846) -> break c in CNF: c -b^{94, 9}_2 ∨ -b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ p_846 ∨ break c in DIMACS: -19163 -19164 19165 846 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 9}_2 ∧ -b^{94, 9}_1 ∧ -b^{94, 9}_0 ∧ true) c in CNF: c -b^{94, 9}_2 ∨ b^{94, 9}_1 ∨ b^{94, 9}_0 ∨ false c in DIMACS: -19163 19164 19165 0 c 3 does not represent an automaton state. c -(-b^{94, 9}_2 ∧ b^{94, 9}_1 ∧ b^{94, 9}_0 ∧ true) c in CNF: c b^{94, 9}_2 ∨ -b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ false c in DIMACS: 19163 -19164 -19165 0 c -3 does not represent an automaton state. c -( b^{94, 9}_2 ∧ b^{94, 9}_1 ∧ b^{94, 9}_0 ∧ true) c in CNF: c -b^{94, 9}_2 ∨ -b^{94, 9}_1 ∨ -b^{94, 9}_0 ∨ false c in DIMACS: -19163 -19164 -19165 0 c i = 10 c -2+1 --> -1 c ( b^{94, 10}_2 ∧ b^{94, 10}_1 ∧ -b^{94, 10}_0 ∧ p_940) -> ( b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ b^{94, 11}_0) c in CNF: c -b^{94, 10}_2 ∨ -b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ -p_940 ∨ b^{94, 11}_2 c -b^{94, 10}_2 ∨ -b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ -p_940 ∨ -b^{94, 11}_1 c -b^{94, 10}_2 ∨ -b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ -p_940 ∨ b^{94, 11}_0 c in DIMACS: -19166 -19167 19168 -940 19169 0 -19166 -19167 19168 -940 -19170 0 -19166 -19167 19168 -940 19171 0 c -1+1 --> 0 c ( b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ b^{94, 10}_0 ∧ p_940) -> (-b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ -b^{94, 11}_0) c in CNF: c -b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ -p_940 ∨ -b^{94, 11}_2 c -b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ -p_940 ∨ -b^{94, 11}_1 c -b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ -p_940 ∨ -b^{94, 11}_0 c in DIMACS: -19166 19167 -19168 -940 -19169 0 -19166 19167 -19168 -940 -19170 0 -19166 19167 -19168 -940 -19171 0 c 0+1 --> 1 c (-b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ -b^{94, 10}_0 ∧ p_940) -> (-b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ b^{94, 11}_0) c in CNF: c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ -p_940 ∨ -b^{94, 11}_2 c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ -p_940 ∨ -b^{94, 11}_1 c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ -p_940 ∨ b^{94, 11}_0 c in DIMACS: 19166 19167 19168 -940 -19169 0 19166 19167 19168 -940 -19170 0 19166 19167 19168 -940 19171 0 c 1+1 --> 2 c (-b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ b^{94, 10}_0 ∧ p_940) -> (-b^{94, 11}_2 ∧ b^{94, 11}_1 ∧ -b^{94, 11}_0) c in CNF: c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ -p_940 ∨ -b^{94, 11}_2 c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ -p_940 ∨ b^{94, 11}_1 c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ -p_940 ∨ -b^{94, 11}_0 c in DIMACS: 19166 19167 -19168 -940 -19169 0 19166 19167 -19168 -940 19170 0 19166 19167 -19168 -940 -19171 0 c 2+1 --> break c (-b^{94, 10}_2 ∧ b^{94, 10}_1 ∧ -b^{94, 10}_0 ∧ p_940) -> break c in CNF: c b^{94, 10}_2 ∨ -b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ -p_940 ∨ break c in DIMACS: 19166 -19167 19168 -940 1162 0 c 2-1 --> 1 c (-b^{94, 10}_2 ∧ b^{94, 10}_1 ∧ -b^{94, 10}_0 ∧ -p_940) -> (-b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ b^{94, 11}_0) c in CNF: c b^{94, 10}_2 ∨ -b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ p_940 ∨ -b^{94, 11}_2 c b^{94, 10}_2 ∨ -b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ p_940 ∨ -b^{94, 11}_1 c b^{94, 10}_2 ∨ -b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ p_940 ∨ b^{94, 11}_0 c in DIMACS: 19166 -19167 19168 940 -19169 0 19166 -19167 19168 940 -19170 0 19166 -19167 19168 940 19171 0 c 1-1 --> 0 c (-b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ b^{94, 10}_0 ∧ -p_940) -> (-b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ -b^{94, 11}_0) c in CNF: c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ p_940 ∨ -b^{94, 11}_2 c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ p_940 ∨ -b^{94, 11}_1 c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ p_940 ∨ -b^{94, 11}_0 c in DIMACS: 19166 19167 -19168 940 -19169 0 19166 19167 -19168 940 -19170 0 19166 19167 -19168 940 -19171 0 c 0-1 --> -1 c (-b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ -b^{94, 10}_0 ∧ -p_940) -> ( b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ b^{94, 11}_0) c in CNF: c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ p_940 ∨ b^{94, 11}_2 c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ p_940 ∨ -b^{94, 11}_1 c b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ p_940 ∨ b^{94, 11}_0 c in DIMACS: 19166 19167 19168 940 19169 0 19166 19167 19168 940 -19170 0 19166 19167 19168 940 19171 0 c -1-1 --> -2 c ( b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ b^{94, 10}_0 ∧ -p_940) -> ( b^{94, 11}_2 ∧ b^{94, 11}_1 ∧ -b^{94, 11}_0) c in CNF: c -b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ p_940 ∨ b^{94, 11}_2 c -b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ p_940 ∨ b^{94, 11}_1 c -b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ p_940 ∨ -b^{94, 11}_0 c in DIMACS: -19166 19167 -19168 940 19169 0 -19166 19167 -19168 940 19170 0 -19166 19167 -19168 940 -19171 0 c -2-1 --> break c ( b^{94, 10}_2 ∧ b^{94, 10}_1 ∧ -b^{94, 10}_0 ∧ -p_940) -> break c in CNF: c -b^{94, 10}_2 ∨ -b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ p_940 ∨ break c in DIMACS: -19166 -19167 19168 940 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 10}_2 ∧ -b^{94, 10}_1 ∧ -b^{94, 10}_0 ∧ true) c in CNF: c -b^{94, 10}_2 ∨ b^{94, 10}_1 ∨ b^{94, 10}_0 ∨ false c in DIMACS: -19166 19167 19168 0 c 3 does not represent an automaton state. c -(-b^{94, 10}_2 ∧ b^{94, 10}_1 ∧ b^{94, 10}_0 ∧ true) c in CNF: c b^{94, 10}_2 ∨ -b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ false c in DIMACS: 19166 -19167 -19168 0 c -3 does not represent an automaton state. c -( b^{94, 10}_2 ∧ b^{94, 10}_1 ∧ b^{94, 10}_0 ∧ true) c in CNF: c -b^{94, 10}_2 ∨ -b^{94, 10}_1 ∨ -b^{94, 10}_0 ∨ false c in DIMACS: -19166 -19167 -19168 0 c i = 11 c -2+1 --> -1 c ( b^{94, 11}_2 ∧ b^{94, 11}_1 ∧ -b^{94, 11}_0 ∧ p_1034) -> ( b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ b^{94, 12}_0) c in CNF: c -b^{94, 11}_2 ∨ -b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ -p_1034 ∨ b^{94, 12}_2 c -b^{94, 11}_2 ∨ -b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ -p_1034 ∨ -b^{94, 12}_1 c -b^{94, 11}_2 ∨ -b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ -p_1034 ∨ b^{94, 12}_0 c in DIMACS: -19169 -19170 19171 -1034 19172 0 -19169 -19170 19171 -1034 -19173 0 -19169 -19170 19171 -1034 19174 0 c -1+1 --> 0 c ( b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ b^{94, 11}_0 ∧ p_1034) -> (-b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ -b^{94, 12}_0) c in CNF: c -b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ -p_1034 ∨ -b^{94, 12}_2 c -b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ -p_1034 ∨ -b^{94, 12}_1 c -b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ -p_1034 ∨ -b^{94, 12}_0 c in DIMACS: -19169 19170 -19171 -1034 -19172 0 -19169 19170 -19171 -1034 -19173 0 -19169 19170 -19171 -1034 -19174 0 c 0+1 --> 1 c (-b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ -b^{94, 11}_0 ∧ p_1034) -> (-b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ b^{94, 12}_0) c in CNF: c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ -p_1034 ∨ -b^{94, 12}_2 c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ -p_1034 ∨ -b^{94, 12}_1 c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ -p_1034 ∨ b^{94, 12}_0 c in DIMACS: 19169 19170 19171 -1034 -19172 0 19169 19170 19171 -1034 -19173 0 19169 19170 19171 -1034 19174 0 c 1+1 --> 2 c (-b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ b^{94, 11}_0 ∧ p_1034) -> (-b^{94, 12}_2 ∧ b^{94, 12}_1 ∧ -b^{94, 12}_0) c in CNF: c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ -p_1034 ∨ -b^{94, 12}_2 c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ -p_1034 ∨ b^{94, 12}_1 c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ -p_1034 ∨ -b^{94, 12}_0 c in DIMACS: 19169 19170 -19171 -1034 -19172 0 19169 19170 -19171 -1034 19173 0 19169 19170 -19171 -1034 -19174 0 c 2+1 --> break c (-b^{94, 11}_2 ∧ b^{94, 11}_1 ∧ -b^{94, 11}_0 ∧ p_1034) -> break c in CNF: c b^{94, 11}_2 ∨ -b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ -p_1034 ∨ break c in DIMACS: 19169 -19170 19171 -1034 1162 0 c 2-1 --> 1 c (-b^{94, 11}_2 ∧ b^{94, 11}_1 ∧ -b^{94, 11}_0 ∧ -p_1034) -> (-b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ b^{94, 12}_0) c in CNF: c b^{94, 11}_2 ∨ -b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ p_1034 ∨ -b^{94, 12}_2 c b^{94, 11}_2 ∨ -b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ p_1034 ∨ -b^{94, 12}_1 c b^{94, 11}_2 ∨ -b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ p_1034 ∨ b^{94, 12}_0 c in DIMACS: 19169 -19170 19171 1034 -19172 0 19169 -19170 19171 1034 -19173 0 19169 -19170 19171 1034 19174 0 c 1-1 --> 0 c (-b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ b^{94, 11}_0 ∧ -p_1034) -> (-b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ -b^{94, 12}_0) c in CNF: c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ p_1034 ∨ -b^{94, 12}_2 c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ p_1034 ∨ -b^{94, 12}_1 c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ p_1034 ∨ -b^{94, 12}_0 c in DIMACS: 19169 19170 -19171 1034 -19172 0 19169 19170 -19171 1034 -19173 0 19169 19170 -19171 1034 -19174 0 c 0-1 --> -1 c (-b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ -b^{94, 11}_0 ∧ -p_1034) -> ( b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ b^{94, 12}_0) c in CNF: c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ p_1034 ∨ b^{94, 12}_2 c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ p_1034 ∨ -b^{94, 12}_1 c b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ p_1034 ∨ b^{94, 12}_0 c in DIMACS: 19169 19170 19171 1034 19172 0 19169 19170 19171 1034 -19173 0 19169 19170 19171 1034 19174 0 c -1-1 --> -2 c ( b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ b^{94, 11}_0 ∧ -p_1034) -> ( b^{94, 12}_2 ∧ b^{94, 12}_1 ∧ -b^{94, 12}_0) c in CNF: c -b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ p_1034 ∨ b^{94, 12}_2 c -b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ p_1034 ∨ b^{94, 12}_1 c -b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ p_1034 ∨ -b^{94, 12}_0 c in DIMACS: -19169 19170 -19171 1034 19172 0 -19169 19170 -19171 1034 19173 0 -19169 19170 -19171 1034 -19174 0 c -2-1 --> break c ( b^{94, 11}_2 ∧ b^{94, 11}_1 ∧ -b^{94, 11}_0 ∧ -p_1034) -> break c in CNF: c -b^{94, 11}_2 ∨ -b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ p_1034 ∨ break c in DIMACS: -19169 -19170 19171 1034 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 11}_2 ∧ -b^{94, 11}_1 ∧ -b^{94, 11}_0 ∧ true) c in CNF: c -b^{94, 11}_2 ∨ b^{94, 11}_1 ∨ b^{94, 11}_0 ∨ false c in DIMACS: -19169 19170 19171 0 c 3 does not represent an automaton state. c -(-b^{94, 11}_2 ∧ b^{94, 11}_1 ∧ b^{94, 11}_0 ∧ true) c in CNF: c b^{94, 11}_2 ∨ -b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ false c in DIMACS: 19169 -19170 -19171 0 c -3 does not represent an automaton state. c -( b^{94, 11}_2 ∧ b^{94, 11}_1 ∧ b^{94, 11}_0 ∧ true) c in CNF: c -b^{94, 11}_2 ∨ -b^{94, 11}_1 ∨ -b^{94, 11}_0 ∨ false c in DIMACS: -19169 -19170 -19171 0 c i = 12 c -2+1 --> -1 c ( b^{94, 12}_2 ∧ b^{94, 12}_1 ∧ -b^{94, 12}_0 ∧ p_1128) -> ( b^{94, 13}_2 ∧ -b^{94, 13}_1 ∧ b^{94, 13}_0) c in CNF: c -b^{94, 12}_2 ∨ -b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ -p_1128 ∨ b^{94, 13}_2 c -b^{94, 12}_2 ∨ -b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ -p_1128 ∨ -b^{94, 13}_1 c -b^{94, 12}_2 ∨ -b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ -p_1128 ∨ b^{94, 13}_0 c in DIMACS: -19172 -19173 19174 -1128 19175 0 -19172 -19173 19174 -1128 -19176 0 -19172 -19173 19174 -1128 19177 0 c -1+1 --> 0 c ( b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ b^{94, 12}_0 ∧ p_1128) -> (-b^{94, 13}_2 ∧ -b^{94, 13}_1 ∧ -b^{94, 13}_0) c in CNF: c -b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ -p_1128 ∨ -b^{94, 13}_2 c -b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ -p_1128 ∨ -b^{94, 13}_1 c -b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ -p_1128 ∨ -b^{94, 13}_0 c in DIMACS: -19172 19173 -19174 -1128 -19175 0 -19172 19173 -19174 -1128 -19176 0 -19172 19173 -19174 -1128 -19177 0 c 0+1 --> 1 c (-b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ -b^{94, 12}_0 ∧ p_1128) -> (-b^{94, 13}_2 ∧ -b^{94, 13}_1 ∧ b^{94, 13}_0) c in CNF: c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ -p_1128 ∨ -b^{94, 13}_2 c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ -p_1128 ∨ -b^{94, 13}_1 c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ -p_1128 ∨ b^{94, 13}_0 c in DIMACS: 19172 19173 19174 -1128 -19175 0 19172 19173 19174 -1128 -19176 0 19172 19173 19174 -1128 19177 0 c 1+1 --> 2 c (-b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ b^{94, 12}_0 ∧ p_1128) -> (-b^{94, 13}_2 ∧ b^{94, 13}_1 ∧ -b^{94, 13}_0) c in CNF: c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ -p_1128 ∨ -b^{94, 13}_2 c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ -p_1128 ∨ b^{94, 13}_1 c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ -p_1128 ∨ -b^{94, 13}_0 c in DIMACS: 19172 19173 -19174 -1128 -19175 0 19172 19173 -19174 -1128 19176 0 19172 19173 -19174 -1128 -19177 0 c 2+1 --> break c (-b^{94, 12}_2 ∧ b^{94, 12}_1 ∧ -b^{94, 12}_0 ∧ p_1128) -> break c in CNF: c b^{94, 12}_2 ∨ -b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ -p_1128 ∨ break c in DIMACS: 19172 -19173 19174 -1128 1162 0 c 2-1 --> 1 c (-b^{94, 12}_2 ∧ b^{94, 12}_1 ∧ -b^{94, 12}_0 ∧ -p_1128) -> (-b^{94, 13}_2 ∧ -b^{94, 13}_1 ∧ b^{94, 13}_0) c in CNF: c b^{94, 12}_2 ∨ -b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ p_1128 ∨ -b^{94, 13}_2 c b^{94, 12}_2 ∨ -b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ p_1128 ∨ -b^{94, 13}_1 c b^{94, 12}_2 ∨ -b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ p_1128 ∨ b^{94, 13}_0 c in DIMACS: 19172 -19173 19174 1128 -19175 0 19172 -19173 19174 1128 -19176 0 19172 -19173 19174 1128 19177 0 c 1-1 --> 0 c (-b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ b^{94, 12}_0 ∧ -p_1128) -> (-b^{94, 13}_2 ∧ -b^{94, 13}_1 ∧ -b^{94, 13}_0) c in CNF: c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ p_1128 ∨ -b^{94, 13}_2 c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ p_1128 ∨ -b^{94, 13}_1 c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ p_1128 ∨ -b^{94, 13}_0 c in DIMACS: 19172 19173 -19174 1128 -19175 0 19172 19173 -19174 1128 -19176 0 19172 19173 -19174 1128 -19177 0 c 0-1 --> -1 c (-b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ -b^{94, 12}_0 ∧ -p_1128) -> ( b^{94, 13}_2 ∧ -b^{94, 13}_1 ∧ b^{94, 13}_0) c in CNF: c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ p_1128 ∨ b^{94, 13}_2 c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ p_1128 ∨ -b^{94, 13}_1 c b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ p_1128 ∨ b^{94, 13}_0 c in DIMACS: 19172 19173 19174 1128 19175 0 19172 19173 19174 1128 -19176 0 19172 19173 19174 1128 19177 0 c -1-1 --> -2 c ( b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ b^{94, 12}_0 ∧ -p_1128) -> ( b^{94, 13}_2 ∧ b^{94, 13}_1 ∧ -b^{94, 13}_0) c in CNF: c -b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ p_1128 ∨ b^{94, 13}_2 c -b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ p_1128 ∨ b^{94, 13}_1 c -b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ p_1128 ∨ -b^{94, 13}_0 c in DIMACS: -19172 19173 -19174 1128 19175 0 -19172 19173 -19174 1128 19176 0 -19172 19173 -19174 1128 -19177 0 c -2-1 --> break c ( b^{94, 12}_2 ∧ b^{94, 12}_1 ∧ -b^{94, 12}_0 ∧ -p_1128) -> break c in CNF: c -b^{94, 12}_2 ∨ -b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ p_1128 ∨ break c in DIMACS: -19172 -19173 19174 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{94, 12}_2 ∧ -b^{94, 12}_1 ∧ -b^{94, 12}_0 ∧ true) c in CNF: c -b^{94, 12}_2 ∨ b^{94, 12}_1 ∨ b^{94, 12}_0 ∨ false c in DIMACS: -19172 19173 19174 0 c 3 does not represent an automaton state. c -(-b^{94, 12}_2 ∧ b^{94, 12}_1 ∧ b^{94, 12}_0 ∧ true) c in CNF: c b^{94, 12}_2 ∨ -b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ false c in DIMACS: 19172 -19173 -19174 0 c -3 does not represent an automaton state. c -( b^{94, 12}_2 ∧ b^{94, 12}_1 ∧ b^{94, 12}_0 ∧ true) c in CNF: c -b^{94, 12}_2 ∨ -b^{94, 12}_1 ∨ -b^{94, 12}_0 ∨ false c in DIMACS: -19172 -19173 -19174 0 c INIT for k = 95 c -b^{95, 1}_2 c -b^{95, 1}_1 c -b^{95, 1}_0 c in DIMACS: -19178 0 -19179 0 -19180 0 c Transitions for k = 95 c i = 1 c -2+1 --> -1 c ( b^{95, 1}_2 ∧ b^{95, 1}_1 ∧ -b^{95, 1}_0 ∧ p_95) -> ( b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ b^{95, 2}_0) c in CNF: c -b^{95, 1}_2 ∨ -b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ -p_95 ∨ b^{95, 2}_2 c -b^{95, 1}_2 ∨ -b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ -p_95 ∨ -b^{95, 2}_1 c -b^{95, 1}_2 ∨ -b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ -p_95 ∨ b^{95, 2}_0 c in DIMACS: -19178 -19179 19180 -95 19181 0 -19178 -19179 19180 -95 -19182 0 -19178 -19179 19180 -95 19183 0 c -1+1 --> 0 c ( b^{95, 1}_2 ∧ -b^{95, 1}_1 ∧ b^{95, 1}_0 ∧ p_95) -> (-b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ -b^{95, 2}_0) c in CNF: c -b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ -p_95 ∨ -b^{95, 2}_2 c -b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ -p_95 ∨ -b^{95, 2}_1 c -b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ -p_95 ∨ -b^{95, 2}_0 c in DIMACS: -19178 19179 -19180 -95 -19181 0 -19178 19179 -19180 -95 -19182 0 -19178 19179 -19180 -95 -19183 0 c 0+1 --> 1 c (-b^{95, 1}_2 ∧ -b^{95, 1}_1 ∧ -b^{95, 1}_0 ∧ p_95) -> (-b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ b^{95, 2}_0) c in CNF: c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ -p_95 ∨ -b^{95, 2}_2 c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ -p_95 ∨ -b^{95, 2}_1 c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ -p_95 ∨ b^{95, 2}_0 c in DIMACS: 19178 19179 19180 -95 -19181 0 19178 19179 19180 -95 -19182 0 19178 19179 19180 -95 19183 0 c 1+1 --> 2 c (-b^{95, 1}_2 ∧ -b^{95, 1}_1 ∧ b^{95, 1}_0 ∧ p_95) -> (-b^{95, 2}_2 ∧ b^{95, 2}_1 ∧ -b^{95, 2}_0) c in CNF: c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ -p_95 ∨ -b^{95, 2}_2 c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ -p_95 ∨ b^{95, 2}_1 c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ -p_95 ∨ -b^{95, 2}_0 c in DIMACS: 19178 19179 -19180 -95 -19181 0 19178 19179 -19180 -95 19182 0 19178 19179 -19180 -95 -19183 0 c 2+1 --> break c (-b^{95, 1}_2 ∧ b^{95, 1}_1 ∧ -b^{95, 1}_0 ∧ p_95) -> break c in CNF: c b^{95, 1}_2 ∨ -b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ -p_95 ∨ break c in DIMACS: 19178 -19179 19180 -95 1162 0 c 2-1 --> 1 c (-b^{95, 1}_2 ∧ b^{95, 1}_1 ∧ -b^{95, 1}_0 ∧ -p_95) -> (-b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ b^{95, 2}_0) c in CNF: c b^{95, 1}_2 ∨ -b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ p_95 ∨ -b^{95, 2}_2 c b^{95, 1}_2 ∨ -b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ p_95 ∨ -b^{95, 2}_1 c b^{95, 1}_2 ∨ -b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ p_95 ∨ b^{95, 2}_0 c in DIMACS: 19178 -19179 19180 95 -19181 0 19178 -19179 19180 95 -19182 0 19178 -19179 19180 95 19183 0 c 1-1 --> 0 c (-b^{95, 1}_2 ∧ -b^{95, 1}_1 ∧ b^{95, 1}_0 ∧ -p_95) -> (-b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ -b^{95, 2}_0) c in CNF: c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ p_95 ∨ -b^{95, 2}_2 c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ p_95 ∨ -b^{95, 2}_1 c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ p_95 ∨ -b^{95, 2}_0 c in DIMACS: 19178 19179 -19180 95 -19181 0 19178 19179 -19180 95 -19182 0 19178 19179 -19180 95 -19183 0 c 0-1 --> -1 c (-b^{95, 1}_2 ∧ -b^{95, 1}_1 ∧ -b^{95, 1}_0 ∧ -p_95) -> ( b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ b^{95, 2}_0) c in CNF: c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ p_95 ∨ b^{95, 2}_2 c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ p_95 ∨ -b^{95, 2}_1 c b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ p_95 ∨ b^{95, 2}_0 c in DIMACS: 19178 19179 19180 95 19181 0 19178 19179 19180 95 -19182 0 19178 19179 19180 95 19183 0 c -1-1 --> -2 c ( b^{95, 1}_2 ∧ -b^{95, 1}_1 ∧ b^{95, 1}_0 ∧ -p_95) -> ( b^{95, 2}_2 ∧ b^{95, 2}_1 ∧ -b^{95, 2}_0) c in CNF: c -b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ p_95 ∨ b^{95, 2}_2 c -b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ p_95 ∨ b^{95, 2}_1 c -b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ p_95 ∨ -b^{95, 2}_0 c in DIMACS: -19178 19179 -19180 95 19181 0 -19178 19179 -19180 95 19182 0 -19178 19179 -19180 95 -19183 0 c -2-1 --> break c ( b^{95, 1}_2 ∧ b^{95, 1}_1 ∧ -b^{95, 1}_0 ∧ -p_95) -> break c in CNF: c -b^{95, 1}_2 ∨ -b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ p_95 ∨ break c in DIMACS: -19178 -19179 19180 95 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 1}_2 ∧ -b^{95, 1}_1 ∧ -b^{95, 1}_0 ∧ true) c in CNF: c -b^{95, 1}_2 ∨ b^{95, 1}_1 ∨ b^{95, 1}_0 ∨ false c in DIMACS: -19178 19179 19180 0 c 3 does not represent an automaton state. c -(-b^{95, 1}_2 ∧ b^{95, 1}_1 ∧ b^{95, 1}_0 ∧ true) c in CNF: c b^{95, 1}_2 ∨ -b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ false c in DIMACS: 19178 -19179 -19180 0 c -3 does not represent an automaton state. c -( b^{95, 1}_2 ∧ b^{95, 1}_1 ∧ b^{95, 1}_0 ∧ true) c in CNF: c -b^{95, 1}_2 ∨ -b^{95, 1}_1 ∨ -b^{95, 1}_0 ∨ false c in DIMACS: -19178 -19179 -19180 0 c i = 2 c -2+1 --> -1 c ( b^{95, 2}_2 ∧ b^{95, 2}_1 ∧ -b^{95, 2}_0 ∧ p_190) -> ( b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ b^{95, 3}_0) c in CNF: c -b^{95, 2}_2 ∨ -b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ -p_190 ∨ b^{95, 3}_2 c -b^{95, 2}_2 ∨ -b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ -p_190 ∨ -b^{95, 3}_1 c -b^{95, 2}_2 ∨ -b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ -p_190 ∨ b^{95, 3}_0 c in DIMACS: -19181 -19182 19183 -190 19184 0 -19181 -19182 19183 -190 -19185 0 -19181 -19182 19183 -190 19186 0 c -1+1 --> 0 c ( b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ b^{95, 2}_0 ∧ p_190) -> (-b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ -b^{95, 3}_0) c in CNF: c -b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ -p_190 ∨ -b^{95, 3}_2 c -b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ -p_190 ∨ -b^{95, 3}_1 c -b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ -p_190 ∨ -b^{95, 3}_0 c in DIMACS: -19181 19182 -19183 -190 -19184 0 -19181 19182 -19183 -190 -19185 0 -19181 19182 -19183 -190 -19186 0 c 0+1 --> 1 c (-b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ -b^{95, 2}_0 ∧ p_190) -> (-b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ b^{95, 3}_0) c in CNF: c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ -p_190 ∨ -b^{95, 3}_2 c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ -p_190 ∨ -b^{95, 3}_1 c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ -p_190 ∨ b^{95, 3}_0 c in DIMACS: 19181 19182 19183 -190 -19184 0 19181 19182 19183 -190 -19185 0 19181 19182 19183 -190 19186 0 c 1+1 --> 2 c (-b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ b^{95, 2}_0 ∧ p_190) -> (-b^{95, 3}_2 ∧ b^{95, 3}_1 ∧ -b^{95, 3}_0) c in CNF: c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ -p_190 ∨ -b^{95, 3}_2 c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ -p_190 ∨ b^{95, 3}_1 c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ -p_190 ∨ -b^{95, 3}_0 c in DIMACS: 19181 19182 -19183 -190 -19184 0 19181 19182 -19183 -190 19185 0 19181 19182 -19183 -190 -19186 0 c 2+1 --> break c (-b^{95, 2}_2 ∧ b^{95, 2}_1 ∧ -b^{95, 2}_0 ∧ p_190) -> break c in CNF: c b^{95, 2}_2 ∨ -b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ -p_190 ∨ break c in DIMACS: 19181 -19182 19183 -190 1162 0 c 2-1 --> 1 c (-b^{95, 2}_2 ∧ b^{95, 2}_1 ∧ -b^{95, 2}_0 ∧ -p_190) -> (-b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ b^{95, 3}_0) c in CNF: c b^{95, 2}_2 ∨ -b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ p_190 ∨ -b^{95, 3}_2 c b^{95, 2}_2 ∨ -b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ p_190 ∨ -b^{95, 3}_1 c b^{95, 2}_2 ∨ -b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ p_190 ∨ b^{95, 3}_0 c in DIMACS: 19181 -19182 19183 190 -19184 0 19181 -19182 19183 190 -19185 0 19181 -19182 19183 190 19186 0 c 1-1 --> 0 c (-b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ b^{95, 2}_0 ∧ -p_190) -> (-b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ -b^{95, 3}_0) c in CNF: c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ p_190 ∨ -b^{95, 3}_2 c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ p_190 ∨ -b^{95, 3}_1 c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ p_190 ∨ -b^{95, 3}_0 c in DIMACS: 19181 19182 -19183 190 -19184 0 19181 19182 -19183 190 -19185 0 19181 19182 -19183 190 -19186 0 c 0-1 --> -1 c (-b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ -b^{95, 2}_0 ∧ -p_190) -> ( b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ b^{95, 3}_0) c in CNF: c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ p_190 ∨ b^{95, 3}_2 c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ p_190 ∨ -b^{95, 3}_1 c b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ p_190 ∨ b^{95, 3}_0 c in DIMACS: 19181 19182 19183 190 19184 0 19181 19182 19183 190 -19185 0 19181 19182 19183 190 19186 0 c -1-1 --> -2 c ( b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ b^{95, 2}_0 ∧ -p_190) -> ( b^{95, 3}_2 ∧ b^{95, 3}_1 ∧ -b^{95, 3}_0) c in CNF: c -b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ p_190 ∨ b^{95, 3}_2 c -b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ p_190 ∨ b^{95, 3}_1 c -b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ p_190 ∨ -b^{95, 3}_0 c in DIMACS: -19181 19182 -19183 190 19184 0 -19181 19182 -19183 190 19185 0 -19181 19182 -19183 190 -19186 0 c -2-1 --> break c ( b^{95, 2}_2 ∧ b^{95, 2}_1 ∧ -b^{95, 2}_0 ∧ -p_190) -> break c in CNF: c -b^{95, 2}_2 ∨ -b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ p_190 ∨ break c in DIMACS: -19181 -19182 19183 190 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 2}_2 ∧ -b^{95, 2}_1 ∧ -b^{95, 2}_0 ∧ true) c in CNF: c -b^{95, 2}_2 ∨ b^{95, 2}_1 ∨ b^{95, 2}_0 ∨ false c in DIMACS: -19181 19182 19183 0 c 3 does not represent an automaton state. c -(-b^{95, 2}_2 ∧ b^{95, 2}_1 ∧ b^{95, 2}_0 ∧ true) c in CNF: c b^{95, 2}_2 ∨ -b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ false c in DIMACS: 19181 -19182 -19183 0 c -3 does not represent an automaton state. c -( b^{95, 2}_2 ∧ b^{95, 2}_1 ∧ b^{95, 2}_0 ∧ true) c in CNF: c -b^{95, 2}_2 ∨ -b^{95, 2}_1 ∨ -b^{95, 2}_0 ∨ false c in DIMACS: -19181 -19182 -19183 0 c i = 3 c -2+1 --> -1 c ( b^{95, 3}_2 ∧ b^{95, 3}_1 ∧ -b^{95, 3}_0 ∧ p_285) -> ( b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ b^{95, 4}_0) c in CNF: c -b^{95, 3}_2 ∨ -b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ -p_285 ∨ b^{95, 4}_2 c -b^{95, 3}_2 ∨ -b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ -p_285 ∨ -b^{95, 4}_1 c -b^{95, 3}_2 ∨ -b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ -p_285 ∨ b^{95, 4}_0 c in DIMACS: -19184 -19185 19186 -285 19187 0 -19184 -19185 19186 -285 -19188 0 -19184 -19185 19186 -285 19189 0 c -1+1 --> 0 c ( b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ b^{95, 3}_0 ∧ p_285) -> (-b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ -b^{95, 4}_0) c in CNF: c -b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ -p_285 ∨ -b^{95, 4}_2 c -b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ -p_285 ∨ -b^{95, 4}_1 c -b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ -p_285 ∨ -b^{95, 4}_0 c in DIMACS: -19184 19185 -19186 -285 -19187 0 -19184 19185 -19186 -285 -19188 0 -19184 19185 -19186 -285 -19189 0 c 0+1 --> 1 c (-b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ -b^{95, 3}_0 ∧ p_285) -> (-b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ b^{95, 4}_0) c in CNF: c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ -p_285 ∨ -b^{95, 4}_2 c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ -p_285 ∨ -b^{95, 4}_1 c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ -p_285 ∨ b^{95, 4}_0 c in DIMACS: 19184 19185 19186 -285 -19187 0 19184 19185 19186 -285 -19188 0 19184 19185 19186 -285 19189 0 c 1+1 --> 2 c (-b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ b^{95, 3}_0 ∧ p_285) -> (-b^{95, 4}_2 ∧ b^{95, 4}_1 ∧ -b^{95, 4}_0) c in CNF: c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ -p_285 ∨ -b^{95, 4}_2 c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ -p_285 ∨ b^{95, 4}_1 c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ -p_285 ∨ -b^{95, 4}_0 c in DIMACS: 19184 19185 -19186 -285 -19187 0 19184 19185 -19186 -285 19188 0 19184 19185 -19186 -285 -19189 0 c 2+1 --> break c (-b^{95, 3}_2 ∧ b^{95, 3}_1 ∧ -b^{95, 3}_0 ∧ p_285) -> break c in CNF: c b^{95, 3}_2 ∨ -b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ -p_285 ∨ break c in DIMACS: 19184 -19185 19186 -285 1162 0 c 2-1 --> 1 c (-b^{95, 3}_2 ∧ b^{95, 3}_1 ∧ -b^{95, 3}_0 ∧ -p_285) -> (-b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ b^{95, 4}_0) c in CNF: c b^{95, 3}_2 ∨ -b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ p_285 ∨ -b^{95, 4}_2 c b^{95, 3}_2 ∨ -b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ p_285 ∨ -b^{95, 4}_1 c b^{95, 3}_2 ∨ -b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ p_285 ∨ b^{95, 4}_0 c in DIMACS: 19184 -19185 19186 285 -19187 0 19184 -19185 19186 285 -19188 0 19184 -19185 19186 285 19189 0 c 1-1 --> 0 c (-b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ b^{95, 3}_0 ∧ -p_285) -> (-b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ -b^{95, 4}_0) c in CNF: c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ p_285 ∨ -b^{95, 4}_2 c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ p_285 ∨ -b^{95, 4}_1 c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ p_285 ∨ -b^{95, 4}_0 c in DIMACS: 19184 19185 -19186 285 -19187 0 19184 19185 -19186 285 -19188 0 19184 19185 -19186 285 -19189 0 c 0-1 --> -1 c (-b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ -b^{95, 3}_0 ∧ -p_285) -> ( b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ b^{95, 4}_0) c in CNF: c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ p_285 ∨ b^{95, 4}_2 c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ p_285 ∨ -b^{95, 4}_1 c b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ p_285 ∨ b^{95, 4}_0 c in DIMACS: 19184 19185 19186 285 19187 0 19184 19185 19186 285 -19188 0 19184 19185 19186 285 19189 0 c -1-1 --> -2 c ( b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ b^{95, 3}_0 ∧ -p_285) -> ( b^{95, 4}_2 ∧ b^{95, 4}_1 ∧ -b^{95, 4}_0) c in CNF: c -b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ p_285 ∨ b^{95, 4}_2 c -b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ p_285 ∨ b^{95, 4}_1 c -b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ p_285 ∨ -b^{95, 4}_0 c in DIMACS: -19184 19185 -19186 285 19187 0 -19184 19185 -19186 285 19188 0 -19184 19185 -19186 285 -19189 0 c -2-1 --> break c ( b^{95, 3}_2 ∧ b^{95, 3}_1 ∧ -b^{95, 3}_0 ∧ -p_285) -> break c in CNF: c -b^{95, 3}_2 ∨ -b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ p_285 ∨ break c in DIMACS: -19184 -19185 19186 285 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 3}_2 ∧ -b^{95, 3}_1 ∧ -b^{95, 3}_0 ∧ true) c in CNF: c -b^{95, 3}_2 ∨ b^{95, 3}_1 ∨ b^{95, 3}_0 ∨ false c in DIMACS: -19184 19185 19186 0 c 3 does not represent an automaton state. c -(-b^{95, 3}_2 ∧ b^{95, 3}_1 ∧ b^{95, 3}_0 ∧ true) c in CNF: c b^{95, 3}_2 ∨ -b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ false c in DIMACS: 19184 -19185 -19186 0 c -3 does not represent an automaton state. c -( b^{95, 3}_2 ∧ b^{95, 3}_1 ∧ b^{95, 3}_0 ∧ true) c in CNF: c -b^{95, 3}_2 ∨ -b^{95, 3}_1 ∨ -b^{95, 3}_0 ∨ false c in DIMACS: -19184 -19185 -19186 0 c i = 4 c -2+1 --> -1 c ( b^{95, 4}_2 ∧ b^{95, 4}_1 ∧ -b^{95, 4}_0 ∧ p_380) -> ( b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ b^{95, 5}_0) c in CNF: c -b^{95, 4}_2 ∨ -b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ -p_380 ∨ b^{95, 5}_2 c -b^{95, 4}_2 ∨ -b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ -p_380 ∨ -b^{95, 5}_1 c -b^{95, 4}_2 ∨ -b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ -p_380 ∨ b^{95, 5}_0 c in DIMACS: -19187 -19188 19189 -380 19190 0 -19187 -19188 19189 -380 -19191 0 -19187 -19188 19189 -380 19192 0 c -1+1 --> 0 c ( b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ b^{95, 4}_0 ∧ p_380) -> (-b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ -b^{95, 5}_0) c in CNF: c -b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ -p_380 ∨ -b^{95, 5}_2 c -b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ -p_380 ∨ -b^{95, 5}_1 c -b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ -p_380 ∨ -b^{95, 5}_0 c in DIMACS: -19187 19188 -19189 -380 -19190 0 -19187 19188 -19189 -380 -19191 0 -19187 19188 -19189 -380 -19192 0 c 0+1 --> 1 c (-b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ -b^{95, 4}_0 ∧ p_380) -> (-b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ b^{95, 5}_0) c in CNF: c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ -p_380 ∨ -b^{95, 5}_2 c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ -p_380 ∨ -b^{95, 5}_1 c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ -p_380 ∨ b^{95, 5}_0 c in DIMACS: 19187 19188 19189 -380 -19190 0 19187 19188 19189 -380 -19191 0 19187 19188 19189 -380 19192 0 c 1+1 --> 2 c (-b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ b^{95, 4}_0 ∧ p_380) -> (-b^{95, 5}_2 ∧ b^{95, 5}_1 ∧ -b^{95, 5}_0) c in CNF: c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ -p_380 ∨ -b^{95, 5}_2 c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ -p_380 ∨ b^{95, 5}_1 c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ -p_380 ∨ -b^{95, 5}_0 c in DIMACS: 19187 19188 -19189 -380 -19190 0 19187 19188 -19189 -380 19191 0 19187 19188 -19189 -380 -19192 0 c 2+1 --> break c (-b^{95, 4}_2 ∧ b^{95, 4}_1 ∧ -b^{95, 4}_0 ∧ p_380) -> break c in CNF: c b^{95, 4}_2 ∨ -b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ -p_380 ∨ break c in DIMACS: 19187 -19188 19189 -380 1162 0 c 2-1 --> 1 c (-b^{95, 4}_2 ∧ b^{95, 4}_1 ∧ -b^{95, 4}_0 ∧ -p_380) -> (-b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ b^{95, 5}_0) c in CNF: c b^{95, 4}_2 ∨ -b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ p_380 ∨ -b^{95, 5}_2 c b^{95, 4}_2 ∨ -b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ p_380 ∨ -b^{95, 5}_1 c b^{95, 4}_2 ∨ -b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ p_380 ∨ b^{95, 5}_0 c in DIMACS: 19187 -19188 19189 380 -19190 0 19187 -19188 19189 380 -19191 0 19187 -19188 19189 380 19192 0 c 1-1 --> 0 c (-b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ b^{95, 4}_0 ∧ -p_380) -> (-b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ -b^{95, 5}_0) c in CNF: c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ p_380 ∨ -b^{95, 5}_2 c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ p_380 ∨ -b^{95, 5}_1 c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ p_380 ∨ -b^{95, 5}_0 c in DIMACS: 19187 19188 -19189 380 -19190 0 19187 19188 -19189 380 -19191 0 19187 19188 -19189 380 -19192 0 c 0-1 --> -1 c (-b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ -b^{95, 4}_0 ∧ -p_380) -> ( b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ b^{95, 5}_0) c in CNF: c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ p_380 ∨ b^{95, 5}_2 c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ p_380 ∨ -b^{95, 5}_1 c b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ p_380 ∨ b^{95, 5}_0 c in DIMACS: 19187 19188 19189 380 19190 0 19187 19188 19189 380 -19191 0 19187 19188 19189 380 19192 0 c -1-1 --> -2 c ( b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ b^{95, 4}_0 ∧ -p_380) -> ( b^{95, 5}_2 ∧ b^{95, 5}_1 ∧ -b^{95, 5}_0) c in CNF: c -b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ p_380 ∨ b^{95, 5}_2 c -b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ p_380 ∨ b^{95, 5}_1 c -b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ p_380 ∨ -b^{95, 5}_0 c in DIMACS: -19187 19188 -19189 380 19190 0 -19187 19188 -19189 380 19191 0 -19187 19188 -19189 380 -19192 0 c -2-1 --> break c ( b^{95, 4}_2 ∧ b^{95, 4}_1 ∧ -b^{95, 4}_0 ∧ -p_380) -> break c in CNF: c -b^{95, 4}_2 ∨ -b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ p_380 ∨ break c in DIMACS: -19187 -19188 19189 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 4}_2 ∧ -b^{95, 4}_1 ∧ -b^{95, 4}_0 ∧ true) c in CNF: c -b^{95, 4}_2 ∨ b^{95, 4}_1 ∨ b^{95, 4}_0 ∨ false c in DIMACS: -19187 19188 19189 0 c 3 does not represent an automaton state. c -(-b^{95, 4}_2 ∧ b^{95, 4}_1 ∧ b^{95, 4}_0 ∧ true) c in CNF: c b^{95, 4}_2 ∨ -b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ false c in DIMACS: 19187 -19188 -19189 0 c -3 does not represent an automaton state. c -( b^{95, 4}_2 ∧ b^{95, 4}_1 ∧ b^{95, 4}_0 ∧ true) c in CNF: c -b^{95, 4}_2 ∨ -b^{95, 4}_1 ∨ -b^{95, 4}_0 ∨ false c in DIMACS: -19187 -19188 -19189 0 c i = 5 c -2+1 --> -1 c ( b^{95, 5}_2 ∧ b^{95, 5}_1 ∧ -b^{95, 5}_0 ∧ p_475) -> ( b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ b^{95, 6}_0) c in CNF: c -b^{95, 5}_2 ∨ -b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ -p_475 ∨ b^{95, 6}_2 c -b^{95, 5}_2 ∨ -b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ -p_475 ∨ -b^{95, 6}_1 c -b^{95, 5}_2 ∨ -b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ -p_475 ∨ b^{95, 6}_0 c in DIMACS: -19190 -19191 19192 -475 19193 0 -19190 -19191 19192 -475 -19194 0 -19190 -19191 19192 -475 19195 0 c -1+1 --> 0 c ( b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ b^{95, 5}_0 ∧ p_475) -> (-b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ -b^{95, 6}_0) c in CNF: c -b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ -p_475 ∨ -b^{95, 6}_2 c -b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ -p_475 ∨ -b^{95, 6}_1 c -b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ -p_475 ∨ -b^{95, 6}_0 c in DIMACS: -19190 19191 -19192 -475 -19193 0 -19190 19191 -19192 -475 -19194 0 -19190 19191 -19192 -475 -19195 0 c 0+1 --> 1 c (-b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ -b^{95, 5}_0 ∧ p_475) -> (-b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ b^{95, 6}_0) c in CNF: c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ -p_475 ∨ -b^{95, 6}_2 c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ -p_475 ∨ -b^{95, 6}_1 c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ -p_475 ∨ b^{95, 6}_0 c in DIMACS: 19190 19191 19192 -475 -19193 0 19190 19191 19192 -475 -19194 0 19190 19191 19192 -475 19195 0 c 1+1 --> 2 c (-b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ b^{95, 5}_0 ∧ p_475) -> (-b^{95, 6}_2 ∧ b^{95, 6}_1 ∧ -b^{95, 6}_0) c in CNF: c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ -p_475 ∨ -b^{95, 6}_2 c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ -p_475 ∨ b^{95, 6}_1 c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ -p_475 ∨ -b^{95, 6}_0 c in DIMACS: 19190 19191 -19192 -475 -19193 0 19190 19191 -19192 -475 19194 0 19190 19191 -19192 -475 -19195 0 c 2+1 --> break c (-b^{95, 5}_2 ∧ b^{95, 5}_1 ∧ -b^{95, 5}_0 ∧ p_475) -> break c in CNF: c b^{95, 5}_2 ∨ -b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ -p_475 ∨ break c in DIMACS: 19190 -19191 19192 -475 1162 0 c 2-1 --> 1 c (-b^{95, 5}_2 ∧ b^{95, 5}_1 ∧ -b^{95, 5}_0 ∧ -p_475) -> (-b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ b^{95, 6}_0) c in CNF: c b^{95, 5}_2 ∨ -b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ p_475 ∨ -b^{95, 6}_2 c b^{95, 5}_2 ∨ -b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ p_475 ∨ -b^{95, 6}_1 c b^{95, 5}_2 ∨ -b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ p_475 ∨ b^{95, 6}_0 c in DIMACS: 19190 -19191 19192 475 -19193 0 19190 -19191 19192 475 -19194 0 19190 -19191 19192 475 19195 0 c 1-1 --> 0 c (-b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ b^{95, 5}_0 ∧ -p_475) -> (-b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ -b^{95, 6}_0) c in CNF: c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ p_475 ∨ -b^{95, 6}_2 c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ p_475 ∨ -b^{95, 6}_1 c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ p_475 ∨ -b^{95, 6}_0 c in DIMACS: 19190 19191 -19192 475 -19193 0 19190 19191 -19192 475 -19194 0 19190 19191 -19192 475 -19195 0 c 0-1 --> -1 c (-b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ -b^{95, 5}_0 ∧ -p_475) -> ( b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ b^{95, 6}_0) c in CNF: c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ p_475 ∨ b^{95, 6}_2 c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ p_475 ∨ -b^{95, 6}_1 c b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ p_475 ∨ b^{95, 6}_0 c in DIMACS: 19190 19191 19192 475 19193 0 19190 19191 19192 475 -19194 0 19190 19191 19192 475 19195 0 c -1-1 --> -2 c ( b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ b^{95, 5}_0 ∧ -p_475) -> ( b^{95, 6}_2 ∧ b^{95, 6}_1 ∧ -b^{95, 6}_0) c in CNF: c -b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ p_475 ∨ b^{95, 6}_2 c -b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ p_475 ∨ b^{95, 6}_1 c -b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ p_475 ∨ -b^{95, 6}_0 c in DIMACS: -19190 19191 -19192 475 19193 0 -19190 19191 -19192 475 19194 0 -19190 19191 -19192 475 -19195 0 c -2-1 --> break c ( b^{95, 5}_2 ∧ b^{95, 5}_1 ∧ -b^{95, 5}_0 ∧ -p_475) -> break c in CNF: c -b^{95, 5}_2 ∨ -b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ p_475 ∨ break c in DIMACS: -19190 -19191 19192 475 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 5}_2 ∧ -b^{95, 5}_1 ∧ -b^{95, 5}_0 ∧ true) c in CNF: c -b^{95, 5}_2 ∨ b^{95, 5}_1 ∨ b^{95, 5}_0 ∨ false c in DIMACS: -19190 19191 19192 0 c 3 does not represent an automaton state. c -(-b^{95, 5}_2 ∧ b^{95, 5}_1 ∧ b^{95, 5}_0 ∧ true) c in CNF: c b^{95, 5}_2 ∨ -b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ false c in DIMACS: 19190 -19191 -19192 0 c -3 does not represent an automaton state. c -( b^{95, 5}_2 ∧ b^{95, 5}_1 ∧ b^{95, 5}_0 ∧ true) c in CNF: c -b^{95, 5}_2 ∨ -b^{95, 5}_1 ∨ -b^{95, 5}_0 ∨ false c in DIMACS: -19190 -19191 -19192 0 c i = 6 c -2+1 --> -1 c ( b^{95, 6}_2 ∧ b^{95, 6}_1 ∧ -b^{95, 6}_0 ∧ p_570) -> ( b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ b^{95, 7}_0) c in CNF: c -b^{95, 6}_2 ∨ -b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ -p_570 ∨ b^{95, 7}_2 c -b^{95, 6}_2 ∨ -b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ -p_570 ∨ -b^{95, 7}_1 c -b^{95, 6}_2 ∨ -b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ -p_570 ∨ b^{95, 7}_0 c in DIMACS: -19193 -19194 19195 -570 19196 0 -19193 -19194 19195 -570 -19197 0 -19193 -19194 19195 -570 19198 0 c -1+1 --> 0 c ( b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ b^{95, 6}_0 ∧ p_570) -> (-b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ -b^{95, 7}_0) c in CNF: c -b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ -p_570 ∨ -b^{95, 7}_2 c -b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ -p_570 ∨ -b^{95, 7}_1 c -b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ -p_570 ∨ -b^{95, 7}_0 c in DIMACS: -19193 19194 -19195 -570 -19196 0 -19193 19194 -19195 -570 -19197 0 -19193 19194 -19195 -570 -19198 0 c 0+1 --> 1 c (-b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ -b^{95, 6}_0 ∧ p_570) -> (-b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ b^{95, 7}_0) c in CNF: c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ -p_570 ∨ -b^{95, 7}_2 c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ -p_570 ∨ -b^{95, 7}_1 c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ -p_570 ∨ b^{95, 7}_0 c in DIMACS: 19193 19194 19195 -570 -19196 0 19193 19194 19195 -570 -19197 0 19193 19194 19195 -570 19198 0 c 1+1 --> 2 c (-b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ b^{95, 6}_0 ∧ p_570) -> (-b^{95, 7}_2 ∧ b^{95, 7}_1 ∧ -b^{95, 7}_0) c in CNF: c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ -p_570 ∨ -b^{95, 7}_2 c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ -p_570 ∨ b^{95, 7}_1 c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ -p_570 ∨ -b^{95, 7}_0 c in DIMACS: 19193 19194 -19195 -570 -19196 0 19193 19194 -19195 -570 19197 0 19193 19194 -19195 -570 -19198 0 c 2+1 --> break c (-b^{95, 6}_2 ∧ b^{95, 6}_1 ∧ -b^{95, 6}_0 ∧ p_570) -> break c in CNF: c b^{95, 6}_2 ∨ -b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ -p_570 ∨ break c in DIMACS: 19193 -19194 19195 -570 1162 0 c 2-1 --> 1 c (-b^{95, 6}_2 ∧ b^{95, 6}_1 ∧ -b^{95, 6}_0 ∧ -p_570) -> (-b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ b^{95, 7}_0) c in CNF: c b^{95, 6}_2 ∨ -b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ p_570 ∨ -b^{95, 7}_2 c b^{95, 6}_2 ∨ -b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ p_570 ∨ -b^{95, 7}_1 c b^{95, 6}_2 ∨ -b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ p_570 ∨ b^{95, 7}_0 c in DIMACS: 19193 -19194 19195 570 -19196 0 19193 -19194 19195 570 -19197 0 19193 -19194 19195 570 19198 0 c 1-1 --> 0 c (-b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ b^{95, 6}_0 ∧ -p_570) -> (-b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ -b^{95, 7}_0) c in CNF: c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ p_570 ∨ -b^{95, 7}_2 c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ p_570 ∨ -b^{95, 7}_1 c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ p_570 ∨ -b^{95, 7}_0 c in DIMACS: 19193 19194 -19195 570 -19196 0 19193 19194 -19195 570 -19197 0 19193 19194 -19195 570 -19198 0 c 0-1 --> -1 c (-b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ -b^{95, 6}_0 ∧ -p_570) -> ( b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ b^{95, 7}_0) c in CNF: c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ p_570 ∨ b^{95, 7}_2 c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ p_570 ∨ -b^{95, 7}_1 c b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ p_570 ∨ b^{95, 7}_0 c in DIMACS: 19193 19194 19195 570 19196 0 19193 19194 19195 570 -19197 0 19193 19194 19195 570 19198 0 c -1-1 --> -2 c ( b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ b^{95, 6}_0 ∧ -p_570) -> ( b^{95, 7}_2 ∧ b^{95, 7}_1 ∧ -b^{95, 7}_0) c in CNF: c -b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ p_570 ∨ b^{95, 7}_2 c -b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ p_570 ∨ b^{95, 7}_1 c -b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ p_570 ∨ -b^{95, 7}_0 c in DIMACS: -19193 19194 -19195 570 19196 0 -19193 19194 -19195 570 19197 0 -19193 19194 -19195 570 -19198 0 c -2-1 --> break c ( b^{95, 6}_2 ∧ b^{95, 6}_1 ∧ -b^{95, 6}_0 ∧ -p_570) -> break c in CNF: c -b^{95, 6}_2 ∨ -b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ p_570 ∨ break c in DIMACS: -19193 -19194 19195 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 6}_2 ∧ -b^{95, 6}_1 ∧ -b^{95, 6}_0 ∧ true) c in CNF: c -b^{95, 6}_2 ∨ b^{95, 6}_1 ∨ b^{95, 6}_0 ∨ false c in DIMACS: -19193 19194 19195 0 c 3 does not represent an automaton state. c -(-b^{95, 6}_2 ∧ b^{95, 6}_1 ∧ b^{95, 6}_0 ∧ true) c in CNF: c b^{95, 6}_2 ∨ -b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ false c in DIMACS: 19193 -19194 -19195 0 c -3 does not represent an automaton state. c -( b^{95, 6}_2 ∧ b^{95, 6}_1 ∧ b^{95, 6}_0 ∧ true) c in CNF: c -b^{95, 6}_2 ∨ -b^{95, 6}_1 ∨ -b^{95, 6}_0 ∨ false c in DIMACS: -19193 -19194 -19195 0 c i = 7 c -2+1 --> -1 c ( b^{95, 7}_2 ∧ b^{95, 7}_1 ∧ -b^{95, 7}_0 ∧ p_665) -> ( b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ b^{95, 8}_0) c in CNF: c -b^{95, 7}_2 ∨ -b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ -p_665 ∨ b^{95, 8}_2 c -b^{95, 7}_2 ∨ -b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ -p_665 ∨ -b^{95, 8}_1 c -b^{95, 7}_2 ∨ -b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ -p_665 ∨ b^{95, 8}_0 c in DIMACS: -19196 -19197 19198 -665 19199 0 -19196 -19197 19198 -665 -19200 0 -19196 -19197 19198 -665 19201 0 c -1+1 --> 0 c ( b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ b^{95, 7}_0 ∧ p_665) -> (-b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ -b^{95, 8}_0) c in CNF: c -b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ -p_665 ∨ -b^{95, 8}_2 c -b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ -p_665 ∨ -b^{95, 8}_1 c -b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ -p_665 ∨ -b^{95, 8}_0 c in DIMACS: -19196 19197 -19198 -665 -19199 0 -19196 19197 -19198 -665 -19200 0 -19196 19197 -19198 -665 -19201 0 c 0+1 --> 1 c (-b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ -b^{95, 7}_0 ∧ p_665) -> (-b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ b^{95, 8}_0) c in CNF: c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ -p_665 ∨ -b^{95, 8}_2 c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ -p_665 ∨ -b^{95, 8}_1 c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ -p_665 ∨ b^{95, 8}_0 c in DIMACS: 19196 19197 19198 -665 -19199 0 19196 19197 19198 -665 -19200 0 19196 19197 19198 -665 19201 0 c 1+1 --> 2 c (-b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ b^{95, 7}_0 ∧ p_665) -> (-b^{95, 8}_2 ∧ b^{95, 8}_1 ∧ -b^{95, 8}_0) c in CNF: c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ -p_665 ∨ -b^{95, 8}_2 c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ -p_665 ∨ b^{95, 8}_1 c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ -p_665 ∨ -b^{95, 8}_0 c in DIMACS: 19196 19197 -19198 -665 -19199 0 19196 19197 -19198 -665 19200 0 19196 19197 -19198 -665 -19201 0 c 2+1 --> break c (-b^{95, 7}_2 ∧ b^{95, 7}_1 ∧ -b^{95, 7}_0 ∧ p_665) -> break c in CNF: c b^{95, 7}_2 ∨ -b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ -p_665 ∨ break c in DIMACS: 19196 -19197 19198 -665 1162 0 c 2-1 --> 1 c (-b^{95, 7}_2 ∧ b^{95, 7}_1 ∧ -b^{95, 7}_0 ∧ -p_665) -> (-b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ b^{95, 8}_0) c in CNF: c b^{95, 7}_2 ∨ -b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ p_665 ∨ -b^{95, 8}_2 c b^{95, 7}_2 ∨ -b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ p_665 ∨ -b^{95, 8}_1 c b^{95, 7}_2 ∨ -b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ p_665 ∨ b^{95, 8}_0 c in DIMACS: 19196 -19197 19198 665 -19199 0 19196 -19197 19198 665 -19200 0 19196 -19197 19198 665 19201 0 c 1-1 --> 0 c (-b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ b^{95, 7}_0 ∧ -p_665) -> (-b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ -b^{95, 8}_0) c in CNF: c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ p_665 ∨ -b^{95, 8}_2 c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ p_665 ∨ -b^{95, 8}_1 c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ p_665 ∨ -b^{95, 8}_0 c in DIMACS: 19196 19197 -19198 665 -19199 0 19196 19197 -19198 665 -19200 0 19196 19197 -19198 665 -19201 0 c 0-1 --> -1 c (-b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ -b^{95, 7}_0 ∧ -p_665) -> ( b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ b^{95, 8}_0) c in CNF: c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ p_665 ∨ b^{95, 8}_2 c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ p_665 ∨ -b^{95, 8}_1 c b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ p_665 ∨ b^{95, 8}_0 c in DIMACS: 19196 19197 19198 665 19199 0 19196 19197 19198 665 -19200 0 19196 19197 19198 665 19201 0 c -1-1 --> -2 c ( b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ b^{95, 7}_0 ∧ -p_665) -> ( b^{95, 8}_2 ∧ b^{95, 8}_1 ∧ -b^{95, 8}_0) c in CNF: c -b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ p_665 ∨ b^{95, 8}_2 c -b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ p_665 ∨ b^{95, 8}_1 c -b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ p_665 ∨ -b^{95, 8}_0 c in DIMACS: -19196 19197 -19198 665 19199 0 -19196 19197 -19198 665 19200 0 -19196 19197 -19198 665 -19201 0 c -2-1 --> break c ( b^{95, 7}_2 ∧ b^{95, 7}_1 ∧ -b^{95, 7}_0 ∧ -p_665) -> break c in CNF: c -b^{95, 7}_2 ∨ -b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ p_665 ∨ break c in DIMACS: -19196 -19197 19198 665 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 7}_2 ∧ -b^{95, 7}_1 ∧ -b^{95, 7}_0 ∧ true) c in CNF: c -b^{95, 7}_2 ∨ b^{95, 7}_1 ∨ b^{95, 7}_0 ∨ false c in DIMACS: -19196 19197 19198 0 c 3 does not represent an automaton state. c -(-b^{95, 7}_2 ∧ b^{95, 7}_1 ∧ b^{95, 7}_0 ∧ true) c in CNF: c b^{95, 7}_2 ∨ -b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ false c in DIMACS: 19196 -19197 -19198 0 c -3 does not represent an automaton state. c -( b^{95, 7}_2 ∧ b^{95, 7}_1 ∧ b^{95, 7}_0 ∧ true) c in CNF: c -b^{95, 7}_2 ∨ -b^{95, 7}_1 ∨ -b^{95, 7}_0 ∨ false c in DIMACS: -19196 -19197 -19198 0 c i = 8 c -2+1 --> -1 c ( b^{95, 8}_2 ∧ b^{95, 8}_1 ∧ -b^{95, 8}_0 ∧ p_760) -> ( b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ b^{95, 9}_0) c in CNF: c -b^{95, 8}_2 ∨ -b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ -p_760 ∨ b^{95, 9}_2 c -b^{95, 8}_2 ∨ -b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ -p_760 ∨ -b^{95, 9}_1 c -b^{95, 8}_2 ∨ -b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ -p_760 ∨ b^{95, 9}_0 c in DIMACS: -19199 -19200 19201 -760 19202 0 -19199 -19200 19201 -760 -19203 0 -19199 -19200 19201 -760 19204 0 c -1+1 --> 0 c ( b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ b^{95, 8}_0 ∧ p_760) -> (-b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ -b^{95, 9}_0) c in CNF: c -b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ -p_760 ∨ -b^{95, 9}_2 c -b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ -p_760 ∨ -b^{95, 9}_1 c -b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ -p_760 ∨ -b^{95, 9}_0 c in DIMACS: -19199 19200 -19201 -760 -19202 0 -19199 19200 -19201 -760 -19203 0 -19199 19200 -19201 -760 -19204 0 c 0+1 --> 1 c (-b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ -b^{95, 8}_0 ∧ p_760) -> (-b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ b^{95, 9}_0) c in CNF: c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ -p_760 ∨ -b^{95, 9}_2 c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ -p_760 ∨ -b^{95, 9}_1 c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ -p_760 ∨ b^{95, 9}_0 c in DIMACS: 19199 19200 19201 -760 -19202 0 19199 19200 19201 -760 -19203 0 19199 19200 19201 -760 19204 0 c 1+1 --> 2 c (-b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ b^{95, 8}_0 ∧ p_760) -> (-b^{95, 9}_2 ∧ b^{95, 9}_1 ∧ -b^{95, 9}_0) c in CNF: c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ -p_760 ∨ -b^{95, 9}_2 c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ -p_760 ∨ b^{95, 9}_1 c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ -p_760 ∨ -b^{95, 9}_0 c in DIMACS: 19199 19200 -19201 -760 -19202 0 19199 19200 -19201 -760 19203 0 19199 19200 -19201 -760 -19204 0 c 2+1 --> break c (-b^{95, 8}_2 ∧ b^{95, 8}_1 ∧ -b^{95, 8}_0 ∧ p_760) -> break c in CNF: c b^{95, 8}_2 ∨ -b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ -p_760 ∨ break c in DIMACS: 19199 -19200 19201 -760 1162 0 c 2-1 --> 1 c (-b^{95, 8}_2 ∧ b^{95, 8}_1 ∧ -b^{95, 8}_0 ∧ -p_760) -> (-b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ b^{95, 9}_0) c in CNF: c b^{95, 8}_2 ∨ -b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ p_760 ∨ -b^{95, 9}_2 c b^{95, 8}_2 ∨ -b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ p_760 ∨ -b^{95, 9}_1 c b^{95, 8}_2 ∨ -b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ p_760 ∨ b^{95, 9}_0 c in DIMACS: 19199 -19200 19201 760 -19202 0 19199 -19200 19201 760 -19203 0 19199 -19200 19201 760 19204 0 c 1-1 --> 0 c (-b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ b^{95, 8}_0 ∧ -p_760) -> (-b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ -b^{95, 9}_0) c in CNF: c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ p_760 ∨ -b^{95, 9}_2 c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ p_760 ∨ -b^{95, 9}_1 c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ p_760 ∨ -b^{95, 9}_0 c in DIMACS: 19199 19200 -19201 760 -19202 0 19199 19200 -19201 760 -19203 0 19199 19200 -19201 760 -19204 0 c 0-1 --> -1 c (-b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ -b^{95, 8}_0 ∧ -p_760) -> ( b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ b^{95, 9}_0) c in CNF: c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ p_760 ∨ b^{95, 9}_2 c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ p_760 ∨ -b^{95, 9}_1 c b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ p_760 ∨ b^{95, 9}_0 c in DIMACS: 19199 19200 19201 760 19202 0 19199 19200 19201 760 -19203 0 19199 19200 19201 760 19204 0 c -1-1 --> -2 c ( b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ b^{95, 8}_0 ∧ -p_760) -> ( b^{95, 9}_2 ∧ b^{95, 9}_1 ∧ -b^{95, 9}_0) c in CNF: c -b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ p_760 ∨ b^{95, 9}_2 c -b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ p_760 ∨ b^{95, 9}_1 c -b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ p_760 ∨ -b^{95, 9}_0 c in DIMACS: -19199 19200 -19201 760 19202 0 -19199 19200 -19201 760 19203 0 -19199 19200 -19201 760 -19204 0 c -2-1 --> break c ( b^{95, 8}_2 ∧ b^{95, 8}_1 ∧ -b^{95, 8}_0 ∧ -p_760) -> break c in CNF: c -b^{95, 8}_2 ∨ -b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ p_760 ∨ break c in DIMACS: -19199 -19200 19201 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 8}_2 ∧ -b^{95, 8}_1 ∧ -b^{95, 8}_0 ∧ true) c in CNF: c -b^{95, 8}_2 ∨ b^{95, 8}_1 ∨ b^{95, 8}_0 ∨ false c in DIMACS: -19199 19200 19201 0 c 3 does not represent an automaton state. c -(-b^{95, 8}_2 ∧ b^{95, 8}_1 ∧ b^{95, 8}_0 ∧ true) c in CNF: c b^{95, 8}_2 ∨ -b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ false c in DIMACS: 19199 -19200 -19201 0 c -3 does not represent an automaton state. c -( b^{95, 8}_2 ∧ b^{95, 8}_1 ∧ b^{95, 8}_0 ∧ true) c in CNF: c -b^{95, 8}_2 ∨ -b^{95, 8}_1 ∨ -b^{95, 8}_0 ∨ false c in DIMACS: -19199 -19200 -19201 0 c i = 9 c -2+1 --> -1 c ( b^{95, 9}_2 ∧ b^{95, 9}_1 ∧ -b^{95, 9}_0 ∧ p_855) -> ( b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ b^{95, 10}_0) c in CNF: c -b^{95, 9}_2 ∨ -b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ -p_855 ∨ b^{95, 10}_2 c -b^{95, 9}_2 ∨ -b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ -p_855 ∨ -b^{95, 10}_1 c -b^{95, 9}_2 ∨ -b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ -p_855 ∨ b^{95, 10}_0 c in DIMACS: -19202 -19203 19204 -855 19205 0 -19202 -19203 19204 -855 -19206 0 -19202 -19203 19204 -855 19207 0 c -1+1 --> 0 c ( b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ b^{95, 9}_0 ∧ p_855) -> (-b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ -b^{95, 10}_0) c in CNF: c -b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ -p_855 ∨ -b^{95, 10}_2 c -b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ -p_855 ∨ -b^{95, 10}_1 c -b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ -p_855 ∨ -b^{95, 10}_0 c in DIMACS: -19202 19203 -19204 -855 -19205 0 -19202 19203 -19204 -855 -19206 0 -19202 19203 -19204 -855 -19207 0 c 0+1 --> 1 c (-b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ -b^{95, 9}_0 ∧ p_855) -> (-b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ b^{95, 10}_0) c in CNF: c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ -p_855 ∨ -b^{95, 10}_2 c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ -p_855 ∨ -b^{95, 10}_1 c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ -p_855 ∨ b^{95, 10}_0 c in DIMACS: 19202 19203 19204 -855 -19205 0 19202 19203 19204 -855 -19206 0 19202 19203 19204 -855 19207 0 c 1+1 --> 2 c (-b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ b^{95, 9}_0 ∧ p_855) -> (-b^{95, 10}_2 ∧ b^{95, 10}_1 ∧ -b^{95, 10}_0) c in CNF: c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ -p_855 ∨ -b^{95, 10}_2 c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ -p_855 ∨ b^{95, 10}_1 c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ -p_855 ∨ -b^{95, 10}_0 c in DIMACS: 19202 19203 -19204 -855 -19205 0 19202 19203 -19204 -855 19206 0 19202 19203 -19204 -855 -19207 0 c 2+1 --> break c (-b^{95, 9}_2 ∧ b^{95, 9}_1 ∧ -b^{95, 9}_0 ∧ p_855) -> break c in CNF: c b^{95, 9}_2 ∨ -b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ -p_855 ∨ break c in DIMACS: 19202 -19203 19204 -855 1162 0 c 2-1 --> 1 c (-b^{95, 9}_2 ∧ b^{95, 9}_1 ∧ -b^{95, 9}_0 ∧ -p_855) -> (-b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ b^{95, 10}_0) c in CNF: c b^{95, 9}_2 ∨ -b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ p_855 ∨ -b^{95, 10}_2 c b^{95, 9}_2 ∨ -b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ p_855 ∨ -b^{95, 10}_1 c b^{95, 9}_2 ∨ -b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ p_855 ∨ b^{95, 10}_0 c in DIMACS: 19202 -19203 19204 855 -19205 0 19202 -19203 19204 855 -19206 0 19202 -19203 19204 855 19207 0 c 1-1 --> 0 c (-b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ b^{95, 9}_0 ∧ -p_855) -> (-b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ -b^{95, 10}_0) c in CNF: c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ p_855 ∨ -b^{95, 10}_2 c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ p_855 ∨ -b^{95, 10}_1 c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ p_855 ∨ -b^{95, 10}_0 c in DIMACS: 19202 19203 -19204 855 -19205 0 19202 19203 -19204 855 -19206 0 19202 19203 -19204 855 -19207 0 c 0-1 --> -1 c (-b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ -b^{95, 9}_0 ∧ -p_855) -> ( b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ b^{95, 10}_0) c in CNF: c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ p_855 ∨ b^{95, 10}_2 c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ p_855 ∨ -b^{95, 10}_1 c b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ p_855 ∨ b^{95, 10}_0 c in DIMACS: 19202 19203 19204 855 19205 0 19202 19203 19204 855 -19206 0 19202 19203 19204 855 19207 0 c -1-1 --> -2 c ( b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ b^{95, 9}_0 ∧ -p_855) -> ( b^{95, 10}_2 ∧ b^{95, 10}_1 ∧ -b^{95, 10}_0) c in CNF: c -b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ p_855 ∨ b^{95, 10}_2 c -b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ p_855 ∨ b^{95, 10}_1 c -b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ p_855 ∨ -b^{95, 10}_0 c in DIMACS: -19202 19203 -19204 855 19205 0 -19202 19203 -19204 855 19206 0 -19202 19203 -19204 855 -19207 0 c -2-1 --> break c ( b^{95, 9}_2 ∧ b^{95, 9}_1 ∧ -b^{95, 9}_0 ∧ -p_855) -> break c in CNF: c -b^{95, 9}_2 ∨ -b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ p_855 ∨ break c in DIMACS: -19202 -19203 19204 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 9}_2 ∧ -b^{95, 9}_1 ∧ -b^{95, 9}_0 ∧ true) c in CNF: c -b^{95, 9}_2 ∨ b^{95, 9}_1 ∨ b^{95, 9}_0 ∨ false c in DIMACS: -19202 19203 19204 0 c 3 does not represent an automaton state. c -(-b^{95, 9}_2 ∧ b^{95, 9}_1 ∧ b^{95, 9}_0 ∧ true) c in CNF: c b^{95, 9}_2 ∨ -b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ false c in DIMACS: 19202 -19203 -19204 0 c -3 does not represent an automaton state. c -( b^{95, 9}_2 ∧ b^{95, 9}_1 ∧ b^{95, 9}_0 ∧ true) c in CNF: c -b^{95, 9}_2 ∨ -b^{95, 9}_1 ∨ -b^{95, 9}_0 ∨ false c in DIMACS: -19202 -19203 -19204 0 c i = 10 c -2+1 --> -1 c ( b^{95, 10}_2 ∧ b^{95, 10}_1 ∧ -b^{95, 10}_0 ∧ p_950) -> ( b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ b^{95, 11}_0) c in CNF: c -b^{95, 10}_2 ∨ -b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ -p_950 ∨ b^{95, 11}_2 c -b^{95, 10}_2 ∨ -b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ -p_950 ∨ -b^{95, 11}_1 c -b^{95, 10}_2 ∨ -b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ -p_950 ∨ b^{95, 11}_0 c in DIMACS: -19205 -19206 19207 -950 19208 0 -19205 -19206 19207 -950 -19209 0 -19205 -19206 19207 -950 19210 0 c -1+1 --> 0 c ( b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ b^{95, 10}_0 ∧ p_950) -> (-b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ -b^{95, 11}_0) c in CNF: c -b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ -p_950 ∨ -b^{95, 11}_2 c -b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ -p_950 ∨ -b^{95, 11}_1 c -b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ -p_950 ∨ -b^{95, 11}_0 c in DIMACS: -19205 19206 -19207 -950 -19208 0 -19205 19206 -19207 -950 -19209 0 -19205 19206 -19207 -950 -19210 0 c 0+1 --> 1 c (-b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ -b^{95, 10}_0 ∧ p_950) -> (-b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ b^{95, 11}_0) c in CNF: c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ -p_950 ∨ -b^{95, 11}_2 c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ -p_950 ∨ -b^{95, 11}_1 c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ -p_950 ∨ b^{95, 11}_0 c in DIMACS: 19205 19206 19207 -950 -19208 0 19205 19206 19207 -950 -19209 0 19205 19206 19207 -950 19210 0 c 1+1 --> 2 c (-b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ b^{95, 10}_0 ∧ p_950) -> (-b^{95, 11}_2 ∧ b^{95, 11}_1 ∧ -b^{95, 11}_0) c in CNF: c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ -p_950 ∨ -b^{95, 11}_2 c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ -p_950 ∨ b^{95, 11}_1 c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ -p_950 ∨ -b^{95, 11}_0 c in DIMACS: 19205 19206 -19207 -950 -19208 0 19205 19206 -19207 -950 19209 0 19205 19206 -19207 -950 -19210 0 c 2+1 --> break c (-b^{95, 10}_2 ∧ b^{95, 10}_1 ∧ -b^{95, 10}_0 ∧ p_950) -> break c in CNF: c b^{95, 10}_2 ∨ -b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ -p_950 ∨ break c in DIMACS: 19205 -19206 19207 -950 1162 0 c 2-1 --> 1 c (-b^{95, 10}_2 ∧ b^{95, 10}_1 ∧ -b^{95, 10}_0 ∧ -p_950) -> (-b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ b^{95, 11}_0) c in CNF: c b^{95, 10}_2 ∨ -b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ p_950 ∨ -b^{95, 11}_2 c b^{95, 10}_2 ∨ -b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ p_950 ∨ -b^{95, 11}_1 c b^{95, 10}_2 ∨ -b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ p_950 ∨ b^{95, 11}_0 c in DIMACS: 19205 -19206 19207 950 -19208 0 19205 -19206 19207 950 -19209 0 19205 -19206 19207 950 19210 0 c 1-1 --> 0 c (-b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ b^{95, 10}_0 ∧ -p_950) -> (-b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ -b^{95, 11}_0) c in CNF: c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ p_950 ∨ -b^{95, 11}_2 c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ p_950 ∨ -b^{95, 11}_1 c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ p_950 ∨ -b^{95, 11}_0 c in DIMACS: 19205 19206 -19207 950 -19208 0 19205 19206 -19207 950 -19209 0 19205 19206 -19207 950 -19210 0 c 0-1 --> -1 c (-b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ -b^{95, 10}_0 ∧ -p_950) -> ( b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ b^{95, 11}_0) c in CNF: c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ p_950 ∨ b^{95, 11}_2 c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ p_950 ∨ -b^{95, 11}_1 c b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ p_950 ∨ b^{95, 11}_0 c in DIMACS: 19205 19206 19207 950 19208 0 19205 19206 19207 950 -19209 0 19205 19206 19207 950 19210 0 c -1-1 --> -2 c ( b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ b^{95, 10}_0 ∧ -p_950) -> ( b^{95, 11}_2 ∧ b^{95, 11}_1 ∧ -b^{95, 11}_0) c in CNF: c -b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ p_950 ∨ b^{95, 11}_2 c -b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ p_950 ∨ b^{95, 11}_1 c -b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ p_950 ∨ -b^{95, 11}_0 c in DIMACS: -19205 19206 -19207 950 19208 0 -19205 19206 -19207 950 19209 0 -19205 19206 -19207 950 -19210 0 c -2-1 --> break c ( b^{95, 10}_2 ∧ b^{95, 10}_1 ∧ -b^{95, 10}_0 ∧ -p_950) -> break c in CNF: c -b^{95, 10}_2 ∨ -b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ p_950 ∨ break c in DIMACS: -19205 -19206 19207 950 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 10}_2 ∧ -b^{95, 10}_1 ∧ -b^{95, 10}_0 ∧ true) c in CNF: c -b^{95, 10}_2 ∨ b^{95, 10}_1 ∨ b^{95, 10}_0 ∨ false c in DIMACS: -19205 19206 19207 0 c 3 does not represent an automaton state. c -(-b^{95, 10}_2 ∧ b^{95, 10}_1 ∧ b^{95, 10}_0 ∧ true) c in CNF: c b^{95, 10}_2 ∨ -b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ false c in DIMACS: 19205 -19206 -19207 0 c -3 does not represent an automaton state. c -( b^{95, 10}_2 ∧ b^{95, 10}_1 ∧ b^{95, 10}_0 ∧ true) c in CNF: c -b^{95, 10}_2 ∨ -b^{95, 10}_1 ∨ -b^{95, 10}_0 ∨ false c in DIMACS: -19205 -19206 -19207 0 c i = 11 c -2+1 --> -1 c ( b^{95, 11}_2 ∧ b^{95, 11}_1 ∧ -b^{95, 11}_0 ∧ p_1045) -> ( b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ b^{95, 12}_0) c in CNF: c -b^{95, 11}_2 ∨ -b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ -p_1045 ∨ b^{95, 12}_2 c -b^{95, 11}_2 ∨ -b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ -p_1045 ∨ -b^{95, 12}_1 c -b^{95, 11}_2 ∨ -b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ -p_1045 ∨ b^{95, 12}_0 c in DIMACS: -19208 -19209 19210 -1045 19211 0 -19208 -19209 19210 -1045 -19212 0 -19208 -19209 19210 -1045 19213 0 c -1+1 --> 0 c ( b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ b^{95, 11}_0 ∧ p_1045) -> (-b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ -b^{95, 12}_0) c in CNF: c -b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ -p_1045 ∨ -b^{95, 12}_2 c -b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ -p_1045 ∨ -b^{95, 12}_1 c -b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ -p_1045 ∨ -b^{95, 12}_0 c in DIMACS: -19208 19209 -19210 -1045 -19211 0 -19208 19209 -19210 -1045 -19212 0 -19208 19209 -19210 -1045 -19213 0 c 0+1 --> 1 c (-b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ -b^{95, 11}_0 ∧ p_1045) -> (-b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ b^{95, 12}_0) c in CNF: c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ -p_1045 ∨ -b^{95, 12}_2 c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ -p_1045 ∨ -b^{95, 12}_1 c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ -p_1045 ∨ b^{95, 12}_0 c in DIMACS: 19208 19209 19210 -1045 -19211 0 19208 19209 19210 -1045 -19212 0 19208 19209 19210 -1045 19213 0 c 1+1 --> 2 c (-b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ b^{95, 11}_0 ∧ p_1045) -> (-b^{95, 12}_2 ∧ b^{95, 12}_1 ∧ -b^{95, 12}_0) c in CNF: c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ -p_1045 ∨ -b^{95, 12}_2 c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ -p_1045 ∨ b^{95, 12}_1 c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ -p_1045 ∨ -b^{95, 12}_0 c in DIMACS: 19208 19209 -19210 -1045 -19211 0 19208 19209 -19210 -1045 19212 0 19208 19209 -19210 -1045 -19213 0 c 2+1 --> break c (-b^{95, 11}_2 ∧ b^{95, 11}_1 ∧ -b^{95, 11}_0 ∧ p_1045) -> break c in CNF: c b^{95, 11}_2 ∨ -b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ -p_1045 ∨ break c in DIMACS: 19208 -19209 19210 -1045 1162 0 c 2-1 --> 1 c (-b^{95, 11}_2 ∧ b^{95, 11}_1 ∧ -b^{95, 11}_0 ∧ -p_1045) -> (-b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ b^{95, 12}_0) c in CNF: c b^{95, 11}_2 ∨ -b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ p_1045 ∨ -b^{95, 12}_2 c b^{95, 11}_2 ∨ -b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ p_1045 ∨ -b^{95, 12}_1 c b^{95, 11}_2 ∨ -b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ p_1045 ∨ b^{95, 12}_0 c in DIMACS: 19208 -19209 19210 1045 -19211 0 19208 -19209 19210 1045 -19212 0 19208 -19209 19210 1045 19213 0 c 1-1 --> 0 c (-b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ b^{95, 11}_0 ∧ -p_1045) -> (-b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ -b^{95, 12}_0) c in CNF: c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ p_1045 ∨ -b^{95, 12}_2 c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ p_1045 ∨ -b^{95, 12}_1 c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ p_1045 ∨ -b^{95, 12}_0 c in DIMACS: 19208 19209 -19210 1045 -19211 0 19208 19209 -19210 1045 -19212 0 19208 19209 -19210 1045 -19213 0 c 0-1 --> -1 c (-b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ -b^{95, 11}_0 ∧ -p_1045) -> ( b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ b^{95, 12}_0) c in CNF: c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ p_1045 ∨ b^{95, 12}_2 c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ p_1045 ∨ -b^{95, 12}_1 c b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ p_1045 ∨ b^{95, 12}_0 c in DIMACS: 19208 19209 19210 1045 19211 0 19208 19209 19210 1045 -19212 0 19208 19209 19210 1045 19213 0 c -1-1 --> -2 c ( b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ b^{95, 11}_0 ∧ -p_1045) -> ( b^{95, 12}_2 ∧ b^{95, 12}_1 ∧ -b^{95, 12}_0) c in CNF: c -b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ p_1045 ∨ b^{95, 12}_2 c -b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ p_1045 ∨ b^{95, 12}_1 c -b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ p_1045 ∨ -b^{95, 12}_0 c in DIMACS: -19208 19209 -19210 1045 19211 0 -19208 19209 -19210 1045 19212 0 -19208 19209 -19210 1045 -19213 0 c -2-1 --> break c ( b^{95, 11}_2 ∧ b^{95, 11}_1 ∧ -b^{95, 11}_0 ∧ -p_1045) -> break c in CNF: c -b^{95, 11}_2 ∨ -b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ p_1045 ∨ break c in DIMACS: -19208 -19209 19210 1045 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 11}_2 ∧ -b^{95, 11}_1 ∧ -b^{95, 11}_0 ∧ true) c in CNF: c -b^{95, 11}_2 ∨ b^{95, 11}_1 ∨ b^{95, 11}_0 ∨ false c in DIMACS: -19208 19209 19210 0 c 3 does not represent an automaton state. c -(-b^{95, 11}_2 ∧ b^{95, 11}_1 ∧ b^{95, 11}_0 ∧ true) c in CNF: c b^{95, 11}_2 ∨ -b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ false c in DIMACS: 19208 -19209 -19210 0 c -3 does not represent an automaton state. c -( b^{95, 11}_2 ∧ b^{95, 11}_1 ∧ b^{95, 11}_0 ∧ true) c in CNF: c -b^{95, 11}_2 ∨ -b^{95, 11}_1 ∨ -b^{95, 11}_0 ∨ false c in DIMACS: -19208 -19209 -19210 0 c i = 12 c -2+1 --> -1 c ( b^{95, 12}_2 ∧ b^{95, 12}_1 ∧ -b^{95, 12}_0 ∧ p_1140) -> ( b^{95, 13}_2 ∧ -b^{95, 13}_1 ∧ b^{95, 13}_0) c in CNF: c -b^{95, 12}_2 ∨ -b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ -p_1140 ∨ b^{95, 13}_2 c -b^{95, 12}_2 ∨ -b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ -p_1140 ∨ -b^{95, 13}_1 c -b^{95, 12}_2 ∨ -b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ -p_1140 ∨ b^{95, 13}_0 c in DIMACS: -19211 -19212 19213 -1140 19214 0 -19211 -19212 19213 -1140 -19215 0 -19211 -19212 19213 -1140 19216 0 c -1+1 --> 0 c ( b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ b^{95, 12}_0 ∧ p_1140) -> (-b^{95, 13}_2 ∧ -b^{95, 13}_1 ∧ -b^{95, 13}_0) c in CNF: c -b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ -p_1140 ∨ -b^{95, 13}_2 c -b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ -p_1140 ∨ -b^{95, 13}_1 c -b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ -p_1140 ∨ -b^{95, 13}_0 c in DIMACS: -19211 19212 -19213 -1140 -19214 0 -19211 19212 -19213 -1140 -19215 0 -19211 19212 -19213 -1140 -19216 0 c 0+1 --> 1 c (-b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ -b^{95, 12}_0 ∧ p_1140) -> (-b^{95, 13}_2 ∧ -b^{95, 13}_1 ∧ b^{95, 13}_0) c in CNF: c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ -p_1140 ∨ -b^{95, 13}_2 c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ -p_1140 ∨ -b^{95, 13}_1 c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ -p_1140 ∨ b^{95, 13}_0 c in DIMACS: 19211 19212 19213 -1140 -19214 0 19211 19212 19213 -1140 -19215 0 19211 19212 19213 -1140 19216 0 c 1+1 --> 2 c (-b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ b^{95, 12}_0 ∧ p_1140) -> (-b^{95, 13}_2 ∧ b^{95, 13}_1 ∧ -b^{95, 13}_0) c in CNF: c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ -p_1140 ∨ -b^{95, 13}_2 c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ -p_1140 ∨ b^{95, 13}_1 c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ -p_1140 ∨ -b^{95, 13}_0 c in DIMACS: 19211 19212 -19213 -1140 -19214 0 19211 19212 -19213 -1140 19215 0 19211 19212 -19213 -1140 -19216 0 c 2+1 --> break c (-b^{95, 12}_2 ∧ b^{95, 12}_1 ∧ -b^{95, 12}_0 ∧ p_1140) -> break c in CNF: c b^{95, 12}_2 ∨ -b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ -p_1140 ∨ break c in DIMACS: 19211 -19212 19213 -1140 1162 0 c 2-1 --> 1 c (-b^{95, 12}_2 ∧ b^{95, 12}_1 ∧ -b^{95, 12}_0 ∧ -p_1140) -> (-b^{95, 13}_2 ∧ -b^{95, 13}_1 ∧ b^{95, 13}_0) c in CNF: c b^{95, 12}_2 ∨ -b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ p_1140 ∨ -b^{95, 13}_2 c b^{95, 12}_2 ∨ -b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ p_1140 ∨ -b^{95, 13}_1 c b^{95, 12}_2 ∨ -b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ p_1140 ∨ b^{95, 13}_0 c in DIMACS: 19211 -19212 19213 1140 -19214 0 19211 -19212 19213 1140 -19215 0 19211 -19212 19213 1140 19216 0 c 1-1 --> 0 c (-b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ b^{95, 12}_0 ∧ -p_1140) -> (-b^{95, 13}_2 ∧ -b^{95, 13}_1 ∧ -b^{95, 13}_0) c in CNF: c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ p_1140 ∨ -b^{95, 13}_2 c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ p_1140 ∨ -b^{95, 13}_1 c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ p_1140 ∨ -b^{95, 13}_0 c in DIMACS: 19211 19212 -19213 1140 -19214 0 19211 19212 -19213 1140 -19215 0 19211 19212 -19213 1140 -19216 0 c 0-1 --> -1 c (-b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ -b^{95, 12}_0 ∧ -p_1140) -> ( b^{95, 13}_2 ∧ -b^{95, 13}_1 ∧ b^{95, 13}_0) c in CNF: c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ p_1140 ∨ b^{95, 13}_2 c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ p_1140 ∨ -b^{95, 13}_1 c b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ p_1140 ∨ b^{95, 13}_0 c in DIMACS: 19211 19212 19213 1140 19214 0 19211 19212 19213 1140 -19215 0 19211 19212 19213 1140 19216 0 c -1-1 --> -2 c ( b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ b^{95, 12}_0 ∧ -p_1140) -> ( b^{95, 13}_2 ∧ b^{95, 13}_1 ∧ -b^{95, 13}_0) c in CNF: c -b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ p_1140 ∨ b^{95, 13}_2 c -b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ p_1140 ∨ b^{95, 13}_1 c -b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ p_1140 ∨ -b^{95, 13}_0 c in DIMACS: -19211 19212 -19213 1140 19214 0 -19211 19212 -19213 1140 19215 0 -19211 19212 -19213 1140 -19216 0 c -2-1 --> break c ( b^{95, 12}_2 ∧ b^{95, 12}_1 ∧ -b^{95, 12}_0 ∧ -p_1140) -> break c in CNF: c -b^{95, 12}_2 ∨ -b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ p_1140 ∨ break c in DIMACS: -19211 -19212 19213 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{95, 12}_2 ∧ -b^{95, 12}_1 ∧ -b^{95, 12}_0 ∧ true) c in CNF: c -b^{95, 12}_2 ∨ b^{95, 12}_1 ∨ b^{95, 12}_0 ∨ false c in DIMACS: -19211 19212 19213 0 c 3 does not represent an automaton state. c -(-b^{95, 12}_2 ∧ b^{95, 12}_1 ∧ b^{95, 12}_0 ∧ true) c in CNF: c b^{95, 12}_2 ∨ -b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ false c in DIMACS: 19211 -19212 -19213 0 c -3 does not represent an automaton state. c -( b^{95, 12}_2 ∧ b^{95, 12}_1 ∧ b^{95, 12}_0 ∧ true) c in CNF: c -b^{95, 12}_2 ∨ -b^{95, 12}_1 ∨ -b^{95, 12}_0 ∨ false c in DIMACS: -19211 -19212 -19213 0 c INIT for k = 96 c -b^{96, 1}_2 c -b^{96, 1}_1 c -b^{96, 1}_0 c in DIMACS: -19217 0 -19218 0 -19219 0 c Transitions for k = 96 c i = 1 c -2+1 --> -1 c ( b^{96, 1}_2 ∧ b^{96, 1}_1 ∧ -b^{96, 1}_0 ∧ p_96) -> ( b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ b^{96, 2}_0) c in CNF: c -b^{96, 1}_2 ∨ -b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ -p_96 ∨ b^{96, 2}_2 c -b^{96, 1}_2 ∨ -b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ -p_96 ∨ -b^{96, 2}_1 c -b^{96, 1}_2 ∨ -b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ -p_96 ∨ b^{96, 2}_0 c in DIMACS: -19217 -19218 19219 -96 19220 0 -19217 -19218 19219 -96 -19221 0 -19217 -19218 19219 -96 19222 0 c -1+1 --> 0 c ( b^{96, 1}_2 ∧ -b^{96, 1}_1 ∧ b^{96, 1}_0 ∧ p_96) -> (-b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ -b^{96, 2}_0) c in CNF: c -b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ -p_96 ∨ -b^{96, 2}_2 c -b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ -p_96 ∨ -b^{96, 2}_1 c -b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ -p_96 ∨ -b^{96, 2}_0 c in DIMACS: -19217 19218 -19219 -96 -19220 0 -19217 19218 -19219 -96 -19221 0 -19217 19218 -19219 -96 -19222 0 c 0+1 --> 1 c (-b^{96, 1}_2 ∧ -b^{96, 1}_1 ∧ -b^{96, 1}_0 ∧ p_96) -> (-b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ b^{96, 2}_0) c in CNF: c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ -p_96 ∨ -b^{96, 2}_2 c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ -p_96 ∨ -b^{96, 2}_1 c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ -p_96 ∨ b^{96, 2}_0 c in DIMACS: 19217 19218 19219 -96 -19220 0 19217 19218 19219 -96 -19221 0 19217 19218 19219 -96 19222 0 c 1+1 --> 2 c (-b^{96, 1}_2 ∧ -b^{96, 1}_1 ∧ b^{96, 1}_0 ∧ p_96) -> (-b^{96, 2}_2 ∧ b^{96, 2}_1 ∧ -b^{96, 2}_0) c in CNF: c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ -p_96 ∨ -b^{96, 2}_2 c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ -p_96 ∨ b^{96, 2}_1 c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ -p_96 ∨ -b^{96, 2}_0 c in DIMACS: 19217 19218 -19219 -96 -19220 0 19217 19218 -19219 -96 19221 0 19217 19218 -19219 -96 -19222 0 c 2+1 --> break c (-b^{96, 1}_2 ∧ b^{96, 1}_1 ∧ -b^{96, 1}_0 ∧ p_96) -> break c in CNF: c b^{96, 1}_2 ∨ -b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ -p_96 ∨ break c in DIMACS: 19217 -19218 19219 -96 1162 0 c 2-1 --> 1 c (-b^{96, 1}_2 ∧ b^{96, 1}_1 ∧ -b^{96, 1}_0 ∧ -p_96) -> (-b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ b^{96, 2}_0) c in CNF: c b^{96, 1}_2 ∨ -b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ p_96 ∨ -b^{96, 2}_2 c b^{96, 1}_2 ∨ -b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ p_96 ∨ -b^{96, 2}_1 c b^{96, 1}_2 ∨ -b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ p_96 ∨ b^{96, 2}_0 c in DIMACS: 19217 -19218 19219 96 -19220 0 19217 -19218 19219 96 -19221 0 19217 -19218 19219 96 19222 0 c 1-1 --> 0 c (-b^{96, 1}_2 ∧ -b^{96, 1}_1 ∧ b^{96, 1}_0 ∧ -p_96) -> (-b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ -b^{96, 2}_0) c in CNF: c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ p_96 ∨ -b^{96, 2}_2 c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ p_96 ∨ -b^{96, 2}_1 c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ p_96 ∨ -b^{96, 2}_0 c in DIMACS: 19217 19218 -19219 96 -19220 0 19217 19218 -19219 96 -19221 0 19217 19218 -19219 96 -19222 0 c 0-1 --> -1 c (-b^{96, 1}_2 ∧ -b^{96, 1}_1 ∧ -b^{96, 1}_0 ∧ -p_96) -> ( b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ b^{96, 2}_0) c in CNF: c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ p_96 ∨ b^{96, 2}_2 c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ p_96 ∨ -b^{96, 2}_1 c b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ p_96 ∨ b^{96, 2}_0 c in DIMACS: 19217 19218 19219 96 19220 0 19217 19218 19219 96 -19221 0 19217 19218 19219 96 19222 0 c -1-1 --> -2 c ( b^{96, 1}_2 ∧ -b^{96, 1}_1 ∧ b^{96, 1}_0 ∧ -p_96) -> ( b^{96, 2}_2 ∧ b^{96, 2}_1 ∧ -b^{96, 2}_0) c in CNF: c -b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ p_96 ∨ b^{96, 2}_2 c -b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ p_96 ∨ b^{96, 2}_1 c -b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ p_96 ∨ -b^{96, 2}_0 c in DIMACS: -19217 19218 -19219 96 19220 0 -19217 19218 -19219 96 19221 0 -19217 19218 -19219 96 -19222 0 c -2-1 --> break c ( b^{96, 1}_2 ∧ b^{96, 1}_1 ∧ -b^{96, 1}_0 ∧ -p_96) -> break c in CNF: c -b^{96, 1}_2 ∨ -b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ p_96 ∨ break c in DIMACS: -19217 -19218 19219 96 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 1}_2 ∧ -b^{96, 1}_1 ∧ -b^{96, 1}_0 ∧ true) c in CNF: c -b^{96, 1}_2 ∨ b^{96, 1}_1 ∨ b^{96, 1}_0 ∨ false c in DIMACS: -19217 19218 19219 0 c 3 does not represent an automaton state. c -(-b^{96, 1}_2 ∧ b^{96, 1}_1 ∧ b^{96, 1}_0 ∧ true) c in CNF: c b^{96, 1}_2 ∨ -b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ false c in DIMACS: 19217 -19218 -19219 0 c -3 does not represent an automaton state. c -( b^{96, 1}_2 ∧ b^{96, 1}_1 ∧ b^{96, 1}_0 ∧ true) c in CNF: c -b^{96, 1}_2 ∨ -b^{96, 1}_1 ∨ -b^{96, 1}_0 ∨ false c in DIMACS: -19217 -19218 -19219 0 c i = 2 c -2+1 --> -1 c ( b^{96, 2}_2 ∧ b^{96, 2}_1 ∧ -b^{96, 2}_0 ∧ p_192) -> ( b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ b^{96, 3}_0) c in CNF: c -b^{96, 2}_2 ∨ -b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ -p_192 ∨ b^{96, 3}_2 c -b^{96, 2}_2 ∨ -b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ -p_192 ∨ -b^{96, 3}_1 c -b^{96, 2}_2 ∨ -b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ -p_192 ∨ b^{96, 3}_0 c in DIMACS: -19220 -19221 19222 -192 19223 0 -19220 -19221 19222 -192 -19224 0 -19220 -19221 19222 -192 19225 0 c -1+1 --> 0 c ( b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ b^{96, 2}_0 ∧ p_192) -> (-b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ -b^{96, 3}_0) c in CNF: c -b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ -p_192 ∨ -b^{96, 3}_2 c -b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ -p_192 ∨ -b^{96, 3}_1 c -b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ -p_192 ∨ -b^{96, 3}_0 c in DIMACS: -19220 19221 -19222 -192 -19223 0 -19220 19221 -19222 -192 -19224 0 -19220 19221 -19222 -192 -19225 0 c 0+1 --> 1 c (-b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ -b^{96, 2}_0 ∧ p_192) -> (-b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ b^{96, 3}_0) c in CNF: c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ -p_192 ∨ -b^{96, 3}_2 c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ -p_192 ∨ -b^{96, 3}_1 c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ -p_192 ∨ b^{96, 3}_0 c in DIMACS: 19220 19221 19222 -192 -19223 0 19220 19221 19222 -192 -19224 0 19220 19221 19222 -192 19225 0 c 1+1 --> 2 c (-b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ b^{96, 2}_0 ∧ p_192) -> (-b^{96, 3}_2 ∧ b^{96, 3}_1 ∧ -b^{96, 3}_0) c in CNF: c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ -p_192 ∨ -b^{96, 3}_2 c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ -p_192 ∨ b^{96, 3}_1 c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ -p_192 ∨ -b^{96, 3}_0 c in DIMACS: 19220 19221 -19222 -192 -19223 0 19220 19221 -19222 -192 19224 0 19220 19221 -19222 -192 -19225 0 c 2+1 --> break c (-b^{96, 2}_2 ∧ b^{96, 2}_1 ∧ -b^{96, 2}_0 ∧ p_192) -> break c in CNF: c b^{96, 2}_2 ∨ -b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ -p_192 ∨ break c in DIMACS: 19220 -19221 19222 -192 1162 0 c 2-1 --> 1 c (-b^{96, 2}_2 ∧ b^{96, 2}_1 ∧ -b^{96, 2}_0 ∧ -p_192) -> (-b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ b^{96, 3}_0) c in CNF: c b^{96, 2}_2 ∨ -b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ p_192 ∨ -b^{96, 3}_2 c b^{96, 2}_2 ∨ -b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ p_192 ∨ -b^{96, 3}_1 c b^{96, 2}_2 ∨ -b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ p_192 ∨ b^{96, 3}_0 c in DIMACS: 19220 -19221 19222 192 -19223 0 19220 -19221 19222 192 -19224 0 19220 -19221 19222 192 19225 0 c 1-1 --> 0 c (-b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ b^{96, 2}_0 ∧ -p_192) -> (-b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ -b^{96, 3}_0) c in CNF: c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ p_192 ∨ -b^{96, 3}_2 c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ p_192 ∨ -b^{96, 3}_1 c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ p_192 ∨ -b^{96, 3}_0 c in DIMACS: 19220 19221 -19222 192 -19223 0 19220 19221 -19222 192 -19224 0 19220 19221 -19222 192 -19225 0 c 0-1 --> -1 c (-b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ -b^{96, 2}_0 ∧ -p_192) -> ( b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ b^{96, 3}_0) c in CNF: c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ p_192 ∨ b^{96, 3}_2 c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ p_192 ∨ -b^{96, 3}_1 c b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ p_192 ∨ b^{96, 3}_0 c in DIMACS: 19220 19221 19222 192 19223 0 19220 19221 19222 192 -19224 0 19220 19221 19222 192 19225 0 c -1-1 --> -2 c ( b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ b^{96, 2}_0 ∧ -p_192) -> ( b^{96, 3}_2 ∧ b^{96, 3}_1 ∧ -b^{96, 3}_0) c in CNF: c -b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ p_192 ∨ b^{96, 3}_2 c -b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ p_192 ∨ b^{96, 3}_1 c -b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ p_192 ∨ -b^{96, 3}_0 c in DIMACS: -19220 19221 -19222 192 19223 0 -19220 19221 -19222 192 19224 0 -19220 19221 -19222 192 -19225 0 c -2-1 --> break c ( b^{96, 2}_2 ∧ b^{96, 2}_1 ∧ -b^{96, 2}_0 ∧ -p_192) -> break c in CNF: c -b^{96, 2}_2 ∨ -b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ p_192 ∨ break c in DIMACS: -19220 -19221 19222 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 2}_2 ∧ -b^{96, 2}_1 ∧ -b^{96, 2}_0 ∧ true) c in CNF: c -b^{96, 2}_2 ∨ b^{96, 2}_1 ∨ b^{96, 2}_0 ∨ false c in DIMACS: -19220 19221 19222 0 c 3 does not represent an automaton state. c -(-b^{96, 2}_2 ∧ b^{96, 2}_1 ∧ b^{96, 2}_0 ∧ true) c in CNF: c b^{96, 2}_2 ∨ -b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ false c in DIMACS: 19220 -19221 -19222 0 c -3 does not represent an automaton state. c -( b^{96, 2}_2 ∧ b^{96, 2}_1 ∧ b^{96, 2}_0 ∧ true) c in CNF: c -b^{96, 2}_2 ∨ -b^{96, 2}_1 ∨ -b^{96, 2}_0 ∨ false c in DIMACS: -19220 -19221 -19222 0 c i = 3 c -2+1 --> -1 c ( b^{96, 3}_2 ∧ b^{96, 3}_1 ∧ -b^{96, 3}_0 ∧ p_288) -> ( b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ b^{96, 4}_0) c in CNF: c -b^{96, 3}_2 ∨ -b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ -p_288 ∨ b^{96, 4}_2 c -b^{96, 3}_2 ∨ -b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ -p_288 ∨ -b^{96, 4}_1 c -b^{96, 3}_2 ∨ -b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ -p_288 ∨ b^{96, 4}_0 c in DIMACS: -19223 -19224 19225 -288 19226 0 -19223 -19224 19225 -288 -19227 0 -19223 -19224 19225 -288 19228 0 c -1+1 --> 0 c ( b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ b^{96, 3}_0 ∧ p_288) -> (-b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ -b^{96, 4}_0) c in CNF: c -b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ -p_288 ∨ -b^{96, 4}_2 c -b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ -p_288 ∨ -b^{96, 4}_1 c -b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ -p_288 ∨ -b^{96, 4}_0 c in DIMACS: -19223 19224 -19225 -288 -19226 0 -19223 19224 -19225 -288 -19227 0 -19223 19224 -19225 -288 -19228 0 c 0+1 --> 1 c (-b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ -b^{96, 3}_0 ∧ p_288) -> (-b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ b^{96, 4}_0) c in CNF: c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ -p_288 ∨ -b^{96, 4}_2 c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ -p_288 ∨ -b^{96, 4}_1 c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ -p_288 ∨ b^{96, 4}_0 c in DIMACS: 19223 19224 19225 -288 -19226 0 19223 19224 19225 -288 -19227 0 19223 19224 19225 -288 19228 0 c 1+1 --> 2 c (-b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ b^{96, 3}_0 ∧ p_288) -> (-b^{96, 4}_2 ∧ b^{96, 4}_1 ∧ -b^{96, 4}_0) c in CNF: c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ -p_288 ∨ -b^{96, 4}_2 c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ -p_288 ∨ b^{96, 4}_1 c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ -p_288 ∨ -b^{96, 4}_0 c in DIMACS: 19223 19224 -19225 -288 -19226 0 19223 19224 -19225 -288 19227 0 19223 19224 -19225 -288 -19228 0 c 2+1 --> break c (-b^{96, 3}_2 ∧ b^{96, 3}_1 ∧ -b^{96, 3}_0 ∧ p_288) -> break c in CNF: c b^{96, 3}_2 ∨ -b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ -p_288 ∨ break c in DIMACS: 19223 -19224 19225 -288 1162 0 c 2-1 --> 1 c (-b^{96, 3}_2 ∧ b^{96, 3}_1 ∧ -b^{96, 3}_0 ∧ -p_288) -> (-b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ b^{96, 4}_0) c in CNF: c b^{96, 3}_2 ∨ -b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ p_288 ∨ -b^{96, 4}_2 c b^{96, 3}_2 ∨ -b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ p_288 ∨ -b^{96, 4}_1 c b^{96, 3}_2 ∨ -b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ p_288 ∨ b^{96, 4}_0 c in DIMACS: 19223 -19224 19225 288 -19226 0 19223 -19224 19225 288 -19227 0 19223 -19224 19225 288 19228 0 c 1-1 --> 0 c (-b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ b^{96, 3}_0 ∧ -p_288) -> (-b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ -b^{96, 4}_0) c in CNF: c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ p_288 ∨ -b^{96, 4}_2 c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ p_288 ∨ -b^{96, 4}_1 c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ p_288 ∨ -b^{96, 4}_0 c in DIMACS: 19223 19224 -19225 288 -19226 0 19223 19224 -19225 288 -19227 0 19223 19224 -19225 288 -19228 0 c 0-1 --> -1 c (-b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ -b^{96, 3}_0 ∧ -p_288) -> ( b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ b^{96, 4}_0) c in CNF: c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ p_288 ∨ b^{96, 4}_2 c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ p_288 ∨ -b^{96, 4}_1 c b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ p_288 ∨ b^{96, 4}_0 c in DIMACS: 19223 19224 19225 288 19226 0 19223 19224 19225 288 -19227 0 19223 19224 19225 288 19228 0 c -1-1 --> -2 c ( b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ b^{96, 3}_0 ∧ -p_288) -> ( b^{96, 4}_2 ∧ b^{96, 4}_1 ∧ -b^{96, 4}_0) c in CNF: c -b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ p_288 ∨ b^{96, 4}_2 c -b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ p_288 ∨ b^{96, 4}_1 c -b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ p_288 ∨ -b^{96, 4}_0 c in DIMACS: -19223 19224 -19225 288 19226 0 -19223 19224 -19225 288 19227 0 -19223 19224 -19225 288 -19228 0 c -2-1 --> break c ( b^{96, 3}_2 ∧ b^{96, 3}_1 ∧ -b^{96, 3}_0 ∧ -p_288) -> break c in CNF: c -b^{96, 3}_2 ∨ -b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ p_288 ∨ break c in DIMACS: -19223 -19224 19225 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 3}_2 ∧ -b^{96, 3}_1 ∧ -b^{96, 3}_0 ∧ true) c in CNF: c -b^{96, 3}_2 ∨ b^{96, 3}_1 ∨ b^{96, 3}_0 ∨ false c in DIMACS: -19223 19224 19225 0 c 3 does not represent an automaton state. c -(-b^{96, 3}_2 ∧ b^{96, 3}_1 ∧ b^{96, 3}_0 ∧ true) c in CNF: c b^{96, 3}_2 ∨ -b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ false c in DIMACS: 19223 -19224 -19225 0 c -3 does not represent an automaton state. c -( b^{96, 3}_2 ∧ b^{96, 3}_1 ∧ b^{96, 3}_0 ∧ true) c in CNF: c -b^{96, 3}_2 ∨ -b^{96, 3}_1 ∨ -b^{96, 3}_0 ∨ false c in DIMACS: -19223 -19224 -19225 0 c i = 4 c -2+1 --> -1 c ( b^{96, 4}_2 ∧ b^{96, 4}_1 ∧ -b^{96, 4}_0 ∧ p_384) -> ( b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ b^{96, 5}_0) c in CNF: c -b^{96, 4}_2 ∨ -b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ -p_384 ∨ b^{96, 5}_2 c -b^{96, 4}_2 ∨ -b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ -p_384 ∨ -b^{96, 5}_1 c -b^{96, 4}_2 ∨ -b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ -p_384 ∨ b^{96, 5}_0 c in DIMACS: -19226 -19227 19228 -384 19229 0 -19226 -19227 19228 -384 -19230 0 -19226 -19227 19228 -384 19231 0 c -1+1 --> 0 c ( b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ b^{96, 4}_0 ∧ p_384) -> (-b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ -b^{96, 5}_0) c in CNF: c -b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ -p_384 ∨ -b^{96, 5}_2 c -b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ -p_384 ∨ -b^{96, 5}_1 c -b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ -p_384 ∨ -b^{96, 5}_0 c in DIMACS: -19226 19227 -19228 -384 -19229 0 -19226 19227 -19228 -384 -19230 0 -19226 19227 -19228 -384 -19231 0 c 0+1 --> 1 c (-b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ -b^{96, 4}_0 ∧ p_384) -> (-b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ b^{96, 5}_0) c in CNF: c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ -p_384 ∨ -b^{96, 5}_2 c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ -p_384 ∨ -b^{96, 5}_1 c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ -p_384 ∨ b^{96, 5}_0 c in DIMACS: 19226 19227 19228 -384 -19229 0 19226 19227 19228 -384 -19230 0 19226 19227 19228 -384 19231 0 c 1+1 --> 2 c (-b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ b^{96, 4}_0 ∧ p_384) -> (-b^{96, 5}_2 ∧ b^{96, 5}_1 ∧ -b^{96, 5}_0) c in CNF: c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ -p_384 ∨ -b^{96, 5}_2 c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ -p_384 ∨ b^{96, 5}_1 c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ -p_384 ∨ -b^{96, 5}_0 c in DIMACS: 19226 19227 -19228 -384 -19229 0 19226 19227 -19228 -384 19230 0 19226 19227 -19228 -384 -19231 0 c 2+1 --> break c (-b^{96, 4}_2 ∧ b^{96, 4}_1 ∧ -b^{96, 4}_0 ∧ p_384) -> break c in CNF: c b^{96, 4}_2 ∨ -b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ -p_384 ∨ break c in DIMACS: 19226 -19227 19228 -384 1162 0 c 2-1 --> 1 c (-b^{96, 4}_2 ∧ b^{96, 4}_1 ∧ -b^{96, 4}_0 ∧ -p_384) -> (-b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ b^{96, 5}_0) c in CNF: c b^{96, 4}_2 ∨ -b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ p_384 ∨ -b^{96, 5}_2 c b^{96, 4}_2 ∨ -b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ p_384 ∨ -b^{96, 5}_1 c b^{96, 4}_2 ∨ -b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ p_384 ∨ b^{96, 5}_0 c in DIMACS: 19226 -19227 19228 384 -19229 0 19226 -19227 19228 384 -19230 0 19226 -19227 19228 384 19231 0 c 1-1 --> 0 c (-b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ b^{96, 4}_0 ∧ -p_384) -> (-b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ -b^{96, 5}_0) c in CNF: c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ p_384 ∨ -b^{96, 5}_2 c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ p_384 ∨ -b^{96, 5}_1 c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ p_384 ∨ -b^{96, 5}_0 c in DIMACS: 19226 19227 -19228 384 -19229 0 19226 19227 -19228 384 -19230 0 19226 19227 -19228 384 -19231 0 c 0-1 --> -1 c (-b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ -b^{96, 4}_0 ∧ -p_384) -> ( b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ b^{96, 5}_0) c in CNF: c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ p_384 ∨ b^{96, 5}_2 c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ p_384 ∨ -b^{96, 5}_1 c b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ p_384 ∨ b^{96, 5}_0 c in DIMACS: 19226 19227 19228 384 19229 0 19226 19227 19228 384 -19230 0 19226 19227 19228 384 19231 0 c -1-1 --> -2 c ( b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ b^{96, 4}_0 ∧ -p_384) -> ( b^{96, 5}_2 ∧ b^{96, 5}_1 ∧ -b^{96, 5}_0) c in CNF: c -b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ p_384 ∨ b^{96, 5}_2 c -b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ p_384 ∨ b^{96, 5}_1 c -b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ p_384 ∨ -b^{96, 5}_0 c in DIMACS: -19226 19227 -19228 384 19229 0 -19226 19227 -19228 384 19230 0 -19226 19227 -19228 384 -19231 0 c -2-1 --> break c ( b^{96, 4}_2 ∧ b^{96, 4}_1 ∧ -b^{96, 4}_0 ∧ -p_384) -> break c in CNF: c -b^{96, 4}_2 ∨ -b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ p_384 ∨ break c in DIMACS: -19226 -19227 19228 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 4}_2 ∧ -b^{96, 4}_1 ∧ -b^{96, 4}_0 ∧ true) c in CNF: c -b^{96, 4}_2 ∨ b^{96, 4}_1 ∨ b^{96, 4}_0 ∨ false c in DIMACS: -19226 19227 19228 0 c 3 does not represent an automaton state. c -(-b^{96, 4}_2 ∧ b^{96, 4}_1 ∧ b^{96, 4}_0 ∧ true) c in CNF: c b^{96, 4}_2 ∨ -b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ false c in DIMACS: 19226 -19227 -19228 0 c -3 does not represent an automaton state. c -( b^{96, 4}_2 ∧ b^{96, 4}_1 ∧ b^{96, 4}_0 ∧ true) c in CNF: c -b^{96, 4}_2 ∨ -b^{96, 4}_1 ∨ -b^{96, 4}_0 ∨ false c in DIMACS: -19226 -19227 -19228 0 c i = 5 c -2+1 --> -1 c ( b^{96, 5}_2 ∧ b^{96, 5}_1 ∧ -b^{96, 5}_0 ∧ p_480) -> ( b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ b^{96, 6}_0) c in CNF: c -b^{96, 5}_2 ∨ -b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ -p_480 ∨ b^{96, 6}_2 c -b^{96, 5}_2 ∨ -b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ -p_480 ∨ -b^{96, 6}_1 c -b^{96, 5}_2 ∨ -b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ -p_480 ∨ b^{96, 6}_0 c in DIMACS: -19229 -19230 19231 -480 19232 0 -19229 -19230 19231 -480 -19233 0 -19229 -19230 19231 -480 19234 0 c -1+1 --> 0 c ( b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ b^{96, 5}_0 ∧ p_480) -> (-b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ -b^{96, 6}_0) c in CNF: c -b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ -p_480 ∨ -b^{96, 6}_2 c -b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ -p_480 ∨ -b^{96, 6}_1 c -b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ -p_480 ∨ -b^{96, 6}_0 c in DIMACS: -19229 19230 -19231 -480 -19232 0 -19229 19230 -19231 -480 -19233 0 -19229 19230 -19231 -480 -19234 0 c 0+1 --> 1 c (-b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ -b^{96, 5}_0 ∧ p_480) -> (-b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ b^{96, 6}_0) c in CNF: c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ -p_480 ∨ -b^{96, 6}_2 c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ -p_480 ∨ -b^{96, 6}_1 c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ -p_480 ∨ b^{96, 6}_0 c in DIMACS: 19229 19230 19231 -480 -19232 0 19229 19230 19231 -480 -19233 0 19229 19230 19231 -480 19234 0 c 1+1 --> 2 c (-b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ b^{96, 5}_0 ∧ p_480) -> (-b^{96, 6}_2 ∧ b^{96, 6}_1 ∧ -b^{96, 6}_0) c in CNF: c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ -p_480 ∨ -b^{96, 6}_2 c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ -p_480 ∨ b^{96, 6}_1 c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ -p_480 ∨ -b^{96, 6}_0 c in DIMACS: 19229 19230 -19231 -480 -19232 0 19229 19230 -19231 -480 19233 0 19229 19230 -19231 -480 -19234 0 c 2+1 --> break c (-b^{96, 5}_2 ∧ b^{96, 5}_1 ∧ -b^{96, 5}_0 ∧ p_480) -> break c in CNF: c b^{96, 5}_2 ∨ -b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ -p_480 ∨ break c in DIMACS: 19229 -19230 19231 -480 1162 0 c 2-1 --> 1 c (-b^{96, 5}_2 ∧ b^{96, 5}_1 ∧ -b^{96, 5}_0 ∧ -p_480) -> (-b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ b^{96, 6}_0) c in CNF: c b^{96, 5}_2 ∨ -b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ p_480 ∨ -b^{96, 6}_2 c b^{96, 5}_2 ∨ -b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ p_480 ∨ -b^{96, 6}_1 c b^{96, 5}_2 ∨ -b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ p_480 ∨ b^{96, 6}_0 c in DIMACS: 19229 -19230 19231 480 -19232 0 19229 -19230 19231 480 -19233 0 19229 -19230 19231 480 19234 0 c 1-1 --> 0 c (-b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ b^{96, 5}_0 ∧ -p_480) -> (-b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ -b^{96, 6}_0) c in CNF: c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ p_480 ∨ -b^{96, 6}_2 c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ p_480 ∨ -b^{96, 6}_1 c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ p_480 ∨ -b^{96, 6}_0 c in DIMACS: 19229 19230 -19231 480 -19232 0 19229 19230 -19231 480 -19233 0 19229 19230 -19231 480 -19234 0 c 0-1 --> -1 c (-b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ -b^{96, 5}_0 ∧ -p_480) -> ( b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ b^{96, 6}_0) c in CNF: c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ p_480 ∨ b^{96, 6}_2 c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ p_480 ∨ -b^{96, 6}_1 c b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ p_480 ∨ b^{96, 6}_0 c in DIMACS: 19229 19230 19231 480 19232 0 19229 19230 19231 480 -19233 0 19229 19230 19231 480 19234 0 c -1-1 --> -2 c ( b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ b^{96, 5}_0 ∧ -p_480) -> ( b^{96, 6}_2 ∧ b^{96, 6}_1 ∧ -b^{96, 6}_0) c in CNF: c -b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ p_480 ∨ b^{96, 6}_2 c -b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ p_480 ∨ b^{96, 6}_1 c -b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ p_480 ∨ -b^{96, 6}_0 c in DIMACS: -19229 19230 -19231 480 19232 0 -19229 19230 -19231 480 19233 0 -19229 19230 -19231 480 -19234 0 c -2-1 --> break c ( b^{96, 5}_2 ∧ b^{96, 5}_1 ∧ -b^{96, 5}_0 ∧ -p_480) -> break c in CNF: c -b^{96, 5}_2 ∨ -b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ p_480 ∨ break c in DIMACS: -19229 -19230 19231 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 5}_2 ∧ -b^{96, 5}_1 ∧ -b^{96, 5}_0 ∧ true) c in CNF: c -b^{96, 5}_2 ∨ b^{96, 5}_1 ∨ b^{96, 5}_0 ∨ false c in DIMACS: -19229 19230 19231 0 c 3 does not represent an automaton state. c -(-b^{96, 5}_2 ∧ b^{96, 5}_1 ∧ b^{96, 5}_0 ∧ true) c in CNF: c b^{96, 5}_2 ∨ -b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ false c in DIMACS: 19229 -19230 -19231 0 c -3 does not represent an automaton state. c -( b^{96, 5}_2 ∧ b^{96, 5}_1 ∧ b^{96, 5}_0 ∧ true) c in CNF: c -b^{96, 5}_2 ∨ -b^{96, 5}_1 ∨ -b^{96, 5}_0 ∨ false c in DIMACS: -19229 -19230 -19231 0 c i = 6 c -2+1 --> -1 c ( b^{96, 6}_2 ∧ b^{96, 6}_1 ∧ -b^{96, 6}_0 ∧ p_576) -> ( b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ b^{96, 7}_0) c in CNF: c -b^{96, 6}_2 ∨ -b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ -p_576 ∨ b^{96, 7}_2 c -b^{96, 6}_2 ∨ -b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ -p_576 ∨ -b^{96, 7}_1 c -b^{96, 6}_2 ∨ -b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ -p_576 ∨ b^{96, 7}_0 c in DIMACS: -19232 -19233 19234 -576 19235 0 -19232 -19233 19234 -576 -19236 0 -19232 -19233 19234 -576 19237 0 c -1+1 --> 0 c ( b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ b^{96, 6}_0 ∧ p_576) -> (-b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ -b^{96, 7}_0) c in CNF: c -b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ -p_576 ∨ -b^{96, 7}_2 c -b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ -p_576 ∨ -b^{96, 7}_1 c -b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ -p_576 ∨ -b^{96, 7}_0 c in DIMACS: -19232 19233 -19234 -576 -19235 0 -19232 19233 -19234 -576 -19236 0 -19232 19233 -19234 -576 -19237 0 c 0+1 --> 1 c (-b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ -b^{96, 6}_0 ∧ p_576) -> (-b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ b^{96, 7}_0) c in CNF: c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ -p_576 ∨ -b^{96, 7}_2 c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ -p_576 ∨ -b^{96, 7}_1 c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ -p_576 ∨ b^{96, 7}_0 c in DIMACS: 19232 19233 19234 -576 -19235 0 19232 19233 19234 -576 -19236 0 19232 19233 19234 -576 19237 0 c 1+1 --> 2 c (-b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ b^{96, 6}_0 ∧ p_576) -> (-b^{96, 7}_2 ∧ b^{96, 7}_1 ∧ -b^{96, 7}_0) c in CNF: c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ -p_576 ∨ -b^{96, 7}_2 c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ -p_576 ∨ b^{96, 7}_1 c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ -p_576 ∨ -b^{96, 7}_0 c in DIMACS: 19232 19233 -19234 -576 -19235 0 19232 19233 -19234 -576 19236 0 19232 19233 -19234 -576 -19237 0 c 2+1 --> break c (-b^{96, 6}_2 ∧ b^{96, 6}_1 ∧ -b^{96, 6}_0 ∧ p_576) -> break c in CNF: c b^{96, 6}_2 ∨ -b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ -p_576 ∨ break c in DIMACS: 19232 -19233 19234 -576 1162 0 c 2-1 --> 1 c (-b^{96, 6}_2 ∧ b^{96, 6}_1 ∧ -b^{96, 6}_0 ∧ -p_576) -> (-b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ b^{96, 7}_0) c in CNF: c b^{96, 6}_2 ∨ -b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ p_576 ∨ -b^{96, 7}_2 c b^{96, 6}_2 ∨ -b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ p_576 ∨ -b^{96, 7}_1 c b^{96, 6}_2 ∨ -b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ p_576 ∨ b^{96, 7}_0 c in DIMACS: 19232 -19233 19234 576 -19235 0 19232 -19233 19234 576 -19236 0 19232 -19233 19234 576 19237 0 c 1-1 --> 0 c (-b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ b^{96, 6}_0 ∧ -p_576) -> (-b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ -b^{96, 7}_0) c in CNF: c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ p_576 ∨ -b^{96, 7}_2 c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ p_576 ∨ -b^{96, 7}_1 c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ p_576 ∨ -b^{96, 7}_0 c in DIMACS: 19232 19233 -19234 576 -19235 0 19232 19233 -19234 576 -19236 0 19232 19233 -19234 576 -19237 0 c 0-1 --> -1 c (-b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ -b^{96, 6}_0 ∧ -p_576) -> ( b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ b^{96, 7}_0) c in CNF: c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ p_576 ∨ b^{96, 7}_2 c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ p_576 ∨ -b^{96, 7}_1 c b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ p_576 ∨ b^{96, 7}_0 c in DIMACS: 19232 19233 19234 576 19235 0 19232 19233 19234 576 -19236 0 19232 19233 19234 576 19237 0 c -1-1 --> -2 c ( b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ b^{96, 6}_0 ∧ -p_576) -> ( b^{96, 7}_2 ∧ b^{96, 7}_1 ∧ -b^{96, 7}_0) c in CNF: c -b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ p_576 ∨ b^{96, 7}_2 c -b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ p_576 ∨ b^{96, 7}_1 c -b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ p_576 ∨ -b^{96, 7}_0 c in DIMACS: -19232 19233 -19234 576 19235 0 -19232 19233 -19234 576 19236 0 -19232 19233 -19234 576 -19237 0 c -2-1 --> break c ( b^{96, 6}_2 ∧ b^{96, 6}_1 ∧ -b^{96, 6}_0 ∧ -p_576) -> break c in CNF: c -b^{96, 6}_2 ∨ -b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ p_576 ∨ break c in DIMACS: -19232 -19233 19234 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 6}_2 ∧ -b^{96, 6}_1 ∧ -b^{96, 6}_0 ∧ true) c in CNF: c -b^{96, 6}_2 ∨ b^{96, 6}_1 ∨ b^{96, 6}_0 ∨ false c in DIMACS: -19232 19233 19234 0 c 3 does not represent an automaton state. c -(-b^{96, 6}_2 ∧ b^{96, 6}_1 ∧ b^{96, 6}_0 ∧ true) c in CNF: c b^{96, 6}_2 ∨ -b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ false c in DIMACS: 19232 -19233 -19234 0 c -3 does not represent an automaton state. c -( b^{96, 6}_2 ∧ b^{96, 6}_1 ∧ b^{96, 6}_0 ∧ true) c in CNF: c -b^{96, 6}_2 ∨ -b^{96, 6}_1 ∨ -b^{96, 6}_0 ∨ false c in DIMACS: -19232 -19233 -19234 0 c i = 7 c -2+1 --> -1 c ( b^{96, 7}_2 ∧ b^{96, 7}_1 ∧ -b^{96, 7}_0 ∧ p_672) -> ( b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ b^{96, 8}_0) c in CNF: c -b^{96, 7}_2 ∨ -b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ -p_672 ∨ b^{96, 8}_2 c -b^{96, 7}_2 ∨ -b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ -p_672 ∨ -b^{96, 8}_1 c -b^{96, 7}_2 ∨ -b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ -p_672 ∨ b^{96, 8}_0 c in DIMACS: -19235 -19236 19237 -672 19238 0 -19235 -19236 19237 -672 -19239 0 -19235 -19236 19237 -672 19240 0 c -1+1 --> 0 c ( b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ b^{96, 7}_0 ∧ p_672) -> (-b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ -b^{96, 8}_0) c in CNF: c -b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ -p_672 ∨ -b^{96, 8}_2 c -b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ -p_672 ∨ -b^{96, 8}_1 c -b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ -p_672 ∨ -b^{96, 8}_0 c in DIMACS: -19235 19236 -19237 -672 -19238 0 -19235 19236 -19237 -672 -19239 0 -19235 19236 -19237 -672 -19240 0 c 0+1 --> 1 c (-b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ -b^{96, 7}_0 ∧ p_672) -> (-b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ b^{96, 8}_0) c in CNF: c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ -p_672 ∨ -b^{96, 8}_2 c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ -p_672 ∨ -b^{96, 8}_1 c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ -p_672 ∨ b^{96, 8}_0 c in DIMACS: 19235 19236 19237 -672 -19238 0 19235 19236 19237 -672 -19239 0 19235 19236 19237 -672 19240 0 c 1+1 --> 2 c (-b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ b^{96, 7}_0 ∧ p_672) -> (-b^{96, 8}_2 ∧ b^{96, 8}_1 ∧ -b^{96, 8}_0) c in CNF: c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ -p_672 ∨ -b^{96, 8}_2 c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ -p_672 ∨ b^{96, 8}_1 c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ -p_672 ∨ -b^{96, 8}_0 c in DIMACS: 19235 19236 -19237 -672 -19238 0 19235 19236 -19237 -672 19239 0 19235 19236 -19237 -672 -19240 0 c 2+1 --> break c (-b^{96, 7}_2 ∧ b^{96, 7}_1 ∧ -b^{96, 7}_0 ∧ p_672) -> break c in CNF: c b^{96, 7}_2 ∨ -b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ -p_672 ∨ break c in DIMACS: 19235 -19236 19237 -672 1162 0 c 2-1 --> 1 c (-b^{96, 7}_2 ∧ b^{96, 7}_1 ∧ -b^{96, 7}_0 ∧ -p_672) -> (-b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ b^{96, 8}_0) c in CNF: c b^{96, 7}_2 ∨ -b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ p_672 ∨ -b^{96, 8}_2 c b^{96, 7}_2 ∨ -b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ p_672 ∨ -b^{96, 8}_1 c b^{96, 7}_2 ∨ -b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ p_672 ∨ b^{96, 8}_0 c in DIMACS: 19235 -19236 19237 672 -19238 0 19235 -19236 19237 672 -19239 0 19235 -19236 19237 672 19240 0 c 1-1 --> 0 c (-b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ b^{96, 7}_0 ∧ -p_672) -> (-b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ -b^{96, 8}_0) c in CNF: c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ p_672 ∨ -b^{96, 8}_2 c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ p_672 ∨ -b^{96, 8}_1 c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ p_672 ∨ -b^{96, 8}_0 c in DIMACS: 19235 19236 -19237 672 -19238 0 19235 19236 -19237 672 -19239 0 19235 19236 -19237 672 -19240 0 c 0-1 --> -1 c (-b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ -b^{96, 7}_0 ∧ -p_672) -> ( b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ b^{96, 8}_0) c in CNF: c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ p_672 ∨ b^{96, 8}_2 c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ p_672 ∨ -b^{96, 8}_1 c b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ p_672 ∨ b^{96, 8}_0 c in DIMACS: 19235 19236 19237 672 19238 0 19235 19236 19237 672 -19239 0 19235 19236 19237 672 19240 0 c -1-1 --> -2 c ( b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ b^{96, 7}_0 ∧ -p_672) -> ( b^{96, 8}_2 ∧ b^{96, 8}_1 ∧ -b^{96, 8}_0) c in CNF: c -b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ p_672 ∨ b^{96, 8}_2 c -b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ p_672 ∨ b^{96, 8}_1 c -b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ p_672 ∨ -b^{96, 8}_0 c in DIMACS: -19235 19236 -19237 672 19238 0 -19235 19236 -19237 672 19239 0 -19235 19236 -19237 672 -19240 0 c -2-1 --> break c ( b^{96, 7}_2 ∧ b^{96, 7}_1 ∧ -b^{96, 7}_0 ∧ -p_672) -> break c in CNF: c -b^{96, 7}_2 ∨ -b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ p_672 ∨ break c in DIMACS: -19235 -19236 19237 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 7}_2 ∧ -b^{96, 7}_1 ∧ -b^{96, 7}_0 ∧ true) c in CNF: c -b^{96, 7}_2 ∨ b^{96, 7}_1 ∨ b^{96, 7}_0 ∨ false c in DIMACS: -19235 19236 19237 0 c 3 does not represent an automaton state. c -(-b^{96, 7}_2 ∧ b^{96, 7}_1 ∧ b^{96, 7}_0 ∧ true) c in CNF: c b^{96, 7}_2 ∨ -b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ false c in DIMACS: 19235 -19236 -19237 0 c -3 does not represent an automaton state. c -( b^{96, 7}_2 ∧ b^{96, 7}_1 ∧ b^{96, 7}_0 ∧ true) c in CNF: c -b^{96, 7}_2 ∨ -b^{96, 7}_1 ∨ -b^{96, 7}_0 ∨ false c in DIMACS: -19235 -19236 -19237 0 c i = 8 c -2+1 --> -1 c ( b^{96, 8}_2 ∧ b^{96, 8}_1 ∧ -b^{96, 8}_0 ∧ p_768) -> ( b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ b^{96, 9}_0) c in CNF: c -b^{96, 8}_2 ∨ -b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ -p_768 ∨ b^{96, 9}_2 c -b^{96, 8}_2 ∨ -b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ -p_768 ∨ -b^{96, 9}_1 c -b^{96, 8}_2 ∨ -b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ -p_768 ∨ b^{96, 9}_0 c in DIMACS: -19238 -19239 19240 -768 19241 0 -19238 -19239 19240 -768 -19242 0 -19238 -19239 19240 -768 19243 0 c -1+1 --> 0 c ( b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ b^{96, 8}_0 ∧ p_768) -> (-b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ -b^{96, 9}_0) c in CNF: c -b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ -p_768 ∨ -b^{96, 9}_2 c -b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ -p_768 ∨ -b^{96, 9}_1 c -b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ -p_768 ∨ -b^{96, 9}_0 c in DIMACS: -19238 19239 -19240 -768 -19241 0 -19238 19239 -19240 -768 -19242 0 -19238 19239 -19240 -768 -19243 0 c 0+1 --> 1 c (-b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ -b^{96, 8}_0 ∧ p_768) -> (-b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ b^{96, 9}_0) c in CNF: c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ -p_768 ∨ -b^{96, 9}_2 c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ -p_768 ∨ -b^{96, 9}_1 c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ -p_768 ∨ b^{96, 9}_0 c in DIMACS: 19238 19239 19240 -768 -19241 0 19238 19239 19240 -768 -19242 0 19238 19239 19240 -768 19243 0 c 1+1 --> 2 c (-b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ b^{96, 8}_0 ∧ p_768) -> (-b^{96, 9}_2 ∧ b^{96, 9}_1 ∧ -b^{96, 9}_0) c in CNF: c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ -p_768 ∨ -b^{96, 9}_2 c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ -p_768 ∨ b^{96, 9}_1 c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ -p_768 ∨ -b^{96, 9}_0 c in DIMACS: 19238 19239 -19240 -768 -19241 0 19238 19239 -19240 -768 19242 0 19238 19239 -19240 -768 -19243 0 c 2+1 --> break c (-b^{96, 8}_2 ∧ b^{96, 8}_1 ∧ -b^{96, 8}_0 ∧ p_768) -> break c in CNF: c b^{96, 8}_2 ∨ -b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ -p_768 ∨ break c in DIMACS: 19238 -19239 19240 -768 1162 0 c 2-1 --> 1 c (-b^{96, 8}_2 ∧ b^{96, 8}_1 ∧ -b^{96, 8}_0 ∧ -p_768) -> (-b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ b^{96, 9}_0) c in CNF: c b^{96, 8}_2 ∨ -b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ p_768 ∨ -b^{96, 9}_2 c b^{96, 8}_2 ∨ -b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ p_768 ∨ -b^{96, 9}_1 c b^{96, 8}_2 ∨ -b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ p_768 ∨ b^{96, 9}_0 c in DIMACS: 19238 -19239 19240 768 -19241 0 19238 -19239 19240 768 -19242 0 19238 -19239 19240 768 19243 0 c 1-1 --> 0 c (-b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ b^{96, 8}_0 ∧ -p_768) -> (-b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ -b^{96, 9}_0) c in CNF: c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ p_768 ∨ -b^{96, 9}_2 c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ p_768 ∨ -b^{96, 9}_1 c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ p_768 ∨ -b^{96, 9}_0 c in DIMACS: 19238 19239 -19240 768 -19241 0 19238 19239 -19240 768 -19242 0 19238 19239 -19240 768 -19243 0 c 0-1 --> -1 c (-b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ -b^{96, 8}_0 ∧ -p_768) -> ( b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ b^{96, 9}_0) c in CNF: c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ p_768 ∨ b^{96, 9}_2 c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ p_768 ∨ -b^{96, 9}_1 c b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ p_768 ∨ b^{96, 9}_0 c in DIMACS: 19238 19239 19240 768 19241 0 19238 19239 19240 768 -19242 0 19238 19239 19240 768 19243 0 c -1-1 --> -2 c ( b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ b^{96, 8}_0 ∧ -p_768) -> ( b^{96, 9}_2 ∧ b^{96, 9}_1 ∧ -b^{96, 9}_0) c in CNF: c -b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ p_768 ∨ b^{96, 9}_2 c -b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ p_768 ∨ b^{96, 9}_1 c -b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ p_768 ∨ -b^{96, 9}_0 c in DIMACS: -19238 19239 -19240 768 19241 0 -19238 19239 -19240 768 19242 0 -19238 19239 -19240 768 -19243 0 c -2-1 --> break c ( b^{96, 8}_2 ∧ b^{96, 8}_1 ∧ -b^{96, 8}_0 ∧ -p_768) -> break c in CNF: c -b^{96, 8}_2 ∨ -b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ p_768 ∨ break c in DIMACS: -19238 -19239 19240 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 8}_2 ∧ -b^{96, 8}_1 ∧ -b^{96, 8}_0 ∧ true) c in CNF: c -b^{96, 8}_2 ∨ b^{96, 8}_1 ∨ b^{96, 8}_0 ∨ false c in DIMACS: -19238 19239 19240 0 c 3 does not represent an automaton state. c -(-b^{96, 8}_2 ∧ b^{96, 8}_1 ∧ b^{96, 8}_0 ∧ true) c in CNF: c b^{96, 8}_2 ∨ -b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ false c in DIMACS: 19238 -19239 -19240 0 c -3 does not represent an automaton state. c -( b^{96, 8}_2 ∧ b^{96, 8}_1 ∧ b^{96, 8}_0 ∧ true) c in CNF: c -b^{96, 8}_2 ∨ -b^{96, 8}_1 ∨ -b^{96, 8}_0 ∨ false c in DIMACS: -19238 -19239 -19240 0 c i = 9 c -2+1 --> -1 c ( b^{96, 9}_2 ∧ b^{96, 9}_1 ∧ -b^{96, 9}_0 ∧ p_864) -> ( b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ b^{96, 10}_0) c in CNF: c -b^{96, 9}_2 ∨ -b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ -p_864 ∨ b^{96, 10}_2 c -b^{96, 9}_2 ∨ -b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ -p_864 ∨ -b^{96, 10}_1 c -b^{96, 9}_2 ∨ -b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ -p_864 ∨ b^{96, 10}_0 c in DIMACS: -19241 -19242 19243 -864 19244 0 -19241 -19242 19243 -864 -19245 0 -19241 -19242 19243 -864 19246 0 c -1+1 --> 0 c ( b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ b^{96, 9}_0 ∧ p_864) -> (-b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ -b^{96, 10}_0) c in CNF: c -b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ -p_864 ∨ -b^{96, 10}_2 c -b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ -p_864 ∨ -b^{96, 10}_1 c -b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ -p_864 ∨ -b^{96, 10}_0 c in DIMACS: -19241 19242 -19243 -864 -19244 0 -19241 19242 -19243 -864 -19245 0 -19241 19242 -19243 -864 -19246 0 c 0+1 --> 1 c (-b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ -b^{96, 9}_0 ∧ p_864) -> (-b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ b^{96, 10}_0) c in CNF: c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ -p_864 ∨ -b^{96, 10}_2 c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ -p_864 ∨ -b^{96, 10}_1 c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ -p_864 ∨ b^{96, 10}_0 c in DIMACS: 19241 19242 19243 -864 -19244 0 19241 19242 19243 -864 -19245 0 19241 19242 19243 -864 19246 0 c 1+1 --> 2 c (-b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ b^{96, 9}_0 ∧ p_864) -> (-b^{96, 10}_2 ∧ b^{96, 10}_1 ∧ -b^{96, 10}_0) c in CNF: c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ -p_864 ∨ -b^{96, 10}_2 c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ -p_864 ∨ b^{96, 10}_1 c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ -p_864 ∨ -b^{96, 10}_0 c in DIMACS: 19241 19242 -19243 -864 -19244 0 19241 19242 -19243 -864 19245 0 19241 19242 -19243 -864 -19246 0 c 2+1 --> break c (-b^{96, 9}_2 ∧ b^{96, 9}_1 ∧ -b^{96, 9}_0 ∧ p_864) -> break c in CNF: c b^{96, 9}_2 ∨ -b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ -p_864 ∨ break c in DIMACS: 19241 -19242 19243 -864 1162 0 c 2-1 --> 1 c (-b^{96, 9}_2 ∧ b^{96, 9}_1 ∧ -b^{96, 9}_0 ∧ -p_864) -> (-b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ b^{96, 10}_0) c in CNF: c b^{96, 9}_2 ∨ -b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ p_864 ∨ -b^{96, 10}_2 c b^{96, 9}_2 ∨ -b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ p_864 ∨ -b^{96, 10}_1 c b^{96, 9}_2 ∨ -b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ p_864 ∨ b^{96, 10}_0 c in DIMACS: 19241 -19242 19243 864 -19244 0 19241 -19242 19243 864 -19245 0 19241 -19242 19243 864 19246 0 c 1-1 --> 0 c (-b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ b^{96, 9}_0 ∧ -p_864) -> (-b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ -b^{96, 10}_0) c in CNF: c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ p_864 ∨ -b^{96, 10}_2 c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ p_864 ∨ -b^{96, 10}_1 c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ p_864 ∨ -b^{96, 10}_0 c in DIMACS: 19241 19242 -19243 864 -19244 0 19241 19242 -19243 864 -19245 0 19241 19242 -19243 864 -19246 0 c 0-1 --> -1 c (-b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ -b^{96, 9}_0 ∧ -p_864) -> ( b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ b^{96, 10}_0) c in CNF: c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ p_864 ∨ b^{96, 10}_2 c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ p_864 ∨ -b^{96, 10}_1 c b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ p_864 ∨ b^{96, 10}_0 c in DIMACS: 19241 19242 19243 864 19244 0 19241 19242 19243 864 -19245 0 19241 19242 19243 864 19246 0 c -1-1 --> -2 c ( b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ b^{96, 9}_0 ∧ -p_864) -> ( b^{96, 10}_2 ∧ b^{96, 10}_1 ∧ -b^{96, 10}_0) c in CNF: c -b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ p_864 ∨ b^{96, 10}_2 c -b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ p_864 ∨ b^{96, 10}_1 c -b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ p_864 ∨ -b^{96, 10}_0 c in DIMACS: -19241 19242 -19243 864 19244 0 -19241 19242 -19243 864 19245 0 -19241 19242 -19243 864 -19246 0 c -2-1 --> break c ( b^{96, 9}_2 ∧ b^{96, 9}_1 ∧ -b^{96, 9}_0 ∧ -p_864) -> break c in CNF: c -b^{96, 9}_2 ∨ -b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ p_864 ∨ break c in DIMACS: -19241 -19242 19243 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 9}_2 ∧ -b^{96, 9}_1 ∧ -b^{96, 9}_0 ∧ true) c in CNF: c -b^{96, 9}_2 ∨ b^{96, 9}_1 ∨ b^{96, 9}_0 ∨ false c in DIMACS: -19241 19242 19243 0 c 3 does not represent an automaton state. c -(-b^{96, 9}_2 ∧ b^{96, 9}_1 ∧ b^{96, 9}_0 ∧ true) c in CNF: c b^{96, 9}_2 ∨ -b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ false c in DIMACS: 19241 -19242 -19243 0 c -3 does not represent an automaton state. c -( b^{96, 9}_2 ∧ b^{96, 9}_1 ∧ b^{96, 9}_0 ∧ true) c in CNF: c -b^{96, 9}_2 ∨ -b^{96, 9}_1 ∨ -b^{96, 9}_0 ∨ false c in DIMACS: -19241 -19242 -19243 0 c i = 10 c -2+1 --> -1 c ( b^{96, 10}_2 ∧ b^{96, 10}_1 ∧ -b^{96, 10}_0 ∧ p_960) -> ( b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ b^{96, 11}_0) c in CNF: c -b^{96, 10}_2 ∨ -b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ -p_960 ∨ b^{96, 11}_2 c -b^{96, 10}_2 ∨ -b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ -p_960 ∨ -b^{96, 11}_1 c -b^{96, 10}_2 ∨ -b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ -p_960 ∨ b^{96, 11}_0 c in DIMACS: -19244 -19245 19246 -960 19247 0 -19244 -19245 19246 -960 -19248 0 -19244 -19245 19246 -960 19249 0 c -1+1 --> 0 c ( b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ b^{96, 10}_0 ∧ p_960) -> (-b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ -b^{96, 11}_0) c in CNF: c -b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ -p_960 ∨ -b^{96, 11}_2 c -b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ -p_960 ∨ -b^{96, 11}_1 c -b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ -p_960 ∨ -b^{96, 11}_0 c in DIMACS: -19244 19245 -19246 -960 -19247 0 -19244 19245 -19246 -960 -19248 0 -19244 19245 -19246 -960 -19249 0 c 0+1 --> 1 c (-b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ -b^{96, 10}_0 ∧ p_960) -> (-b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ b^{96, 11}_0) c in CNF: c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ -p_960 ∨ -b^{96, 11}_2 c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ -p_960 ∨ -b^{96, 11}_1 c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ -p_960 ∨ b^{96, 11}_0 c in DIMACS: 19244 19245 19246 -960 -19247 0 19244 19245 19246 -960 -19248 0 19244 19245 19246 -960 19249 0 c 1+1 --> 2 c (-b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ b^{96, 10}_0 ∧ p_960) -> (-b^{96, 11}_2 ∧ b^{96, 11}_1 ∧ -b^{96, 11}_0) c in CNF: c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ -p_960 ∨ -b^{96, 11}_2 c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ -p_960 ∨ b^{96, 11}_1 c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ -p_960 ∨ -b^{96, 11}_0 c in DIMACS: 19244 19245 -19246 -960 -19247 0 19244 19245 -19246 -960 19248 0 19244 19245 -19246 -960 -19249 0 c 2+1 --> break c (-b^{96, 10}_2 ∧ b^{96, 10}_1 ∧ -b^{96, 10}_0 ∧ p_960) -> break c in CNF: c b^{96, 10}_2 ∨ -b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ -p_960 ∨ break c in DIMACS: 19244 -19245 19246 -960 1162 0 c 2-1 --> 1 c (-b^{96, 10}_2 ∧ b^{96, 10}_1 ∧ -b^{96, 10}_0 ∧ -p_960) -> (-b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ b^{96, 11}_0) c in CNF: c b^{96, 10}_2 ∨ -b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ p_960 ∨ -b^{96, 11}_2 c b^{96, 10}_2 ∨ -b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ p_960 ∨ -b^{96, 11}_1 c b^{96, 10}_2 ∨ -b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ p_960 ∨ b^{96, 11}_0 c in DIMACS: 19244 -19245 19246 960 -19247 0 19244 -19245 19246 960 -19248 0 19244 -19245 19246 960 19249 0 c 1-1 --> 0 c (-b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ b^{96, 10}_0 ∧ -p_960) -> (-b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ -b^{96, 11}_0) c in CNF: c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ p_960 ∨ -b^{96, 11}_2 c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ p_960 ∨ -b^{96, 11}_1 c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ p_960 ∨ -b^{96, 11}_0 c in DIMACS: 19244 19245 -19246 960 -19247 0 19244 19245 -19246 960 -19248 0 19244 19245 -19246 960 -19249 0 c 0-1 --> -1 c (-b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ -b^{96, 10}_0 ∧ -p_960) -> ( b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ b^{96, 11}_0) c in CNF: c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ p_960 ∨ b^{96, 11}_2 c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ p_960 ∨ -b^{96, 11}_1 c b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ p_960 ∨ b^{96, 11}_0 c in DIMACS: 19244 19245 19246 960 19247 0 19244 19245 19246 960 -19248 0 19244 19245 19246 960 19249 0 c -1-1 --> -2 c ( b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ b^{96, 10}_0 ∧ -p_960) -> ( b^{96, 11}_2 ∧ b^{96, 11}_1 ∧ -b^{96, 11}_0) c in CNF: c -b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ p_960 ∨ b^{96, 11}_2 c -b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ p_960 ∨ b^{96, 11}_1 c -b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ p_960 ∨ -b^{96, 11}_0 c in DIMACS: -19244 19245 -19246 960 19247 0 -19244 19245 -19246 960 19248 0 -19244 19245 -19246 960 -19249 0 c -2-1 --> break c ( b^{96, 10}_2 ∧ b^{96, 10}_1 ∧ -b^{96, 10}_0 ∧ -p_960) -> break c in CNF: c -b^{96, 10}_2 ∨ -b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ p_960 ∨ break c in DIMACS: -19244 -19245 19246 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 10}_2 ∧ -b^{96, 10}_1 ∧ -b^{96, 10}_0 ∧ true) c in CNF: c -b^{96, 10}_2 ∨ b^{96, 10}_1 ∨ b^{96, 10}_0 ∨ false c in DIMACS: -19244 19245 19246 0 c 3 does not represent an automaton state. c -(-b^{96, 10}_2 ∧ b^{96, 10}_1 ∧ b^{96, 10}_0 ∧ true) c in CNF: c b^{96, 10}_2 ∨ -b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ false c in DIMACS: 19244 -19245 -19246 0 c -3 does not represent an automaton state. c -( b^{96, 10}_2 ∧ b^{96, 10}_1 ∧ b^{96, 10}_0 ∧ true) c in CNF: c -b^{96, 10}_2 ∨ -b^{96, 10}_1 ∨ -b^{96, 10}_0 ∨ false c in DIMACS: -19244 -19245 -19246 0 c i = 11 c -2+1 --> -1 c ( b^{96, 11}_2 ∧ b^{96, 11}_1 ∧ -b^{96, 11}_0 ∧ p_1056) -> ( b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ b^{96, 12}_0) c in CNF: c -b^{96, 11}_2 ∨ -b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ -p_1056 ∨ b^{96, 12}_2 c -b^{96, 11}_2 ∨ -b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ -p_1056 ∨ -b^{96, 12}_1 c -b^{96, 11}_2 ∨ -b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ -p_1056 ∨ b^{96, 12}_0 c in DIMACS: -19247 -19248 19249 -1056 19250 0 -19247 -19248 19249 -1056 -19251 0 -19247 -19248 19249 -1056 19252 0 c -1+1 --> 0 c ( b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ b^{96, 11}_0 ∧ p_1056) -> (-b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ -b^{96, 12}_0) c in CNF: c -b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ -p_1056 ∨ -b^{96, 12}_2 c -b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ -p_1056 ∨ -b^{96, 12}_1 c -b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ -p_1056 ∨ -b^{96, 12}_0 c in DIMACS: -19247 19248 -19249 -1056 -19250 0 -19247 19248 -19249 -1056 -19251 0 -19247 19248 -19249 -1056 -19252 0 c 0+1 --> 1 c (-b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ -b^{96, 11}_0 ∧ p_1056) -> (-b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ b^{96, 12}_0) c in CNF: c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ -p_1056 ∨ -b^{96, 12}_2 c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ -p_1056 ∨ -b^{96, 12}_1 c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ -p_1056 ∨ b^{96, 12}_0 c in DIMACS: 19247 19248 19249 -1056 -19250 0 19247 19248 19249 -1056 -19251 0 19247 19248 19249 -1056 19252 0 c 1+1 --> 2 c (-b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ b^{96, 11}_0 ∧ p_1056) -> (-b^{96, 12}_2 ∧ b^{96, 12}_1 ∧ -b^{96, 12}_0) c in CNF: c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ -p_1056 ∨ -b^{96, 12}_2 c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ -p_1056 ∨ b^{96, 12}_1 c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ -p_1056 ∨ -b^{96, 12}_0 c in DIMACS: 19247 19248 -19249 -1056 -19250 0 19247 19248 -19249 -1056 19251 0 19247 19248 -19249 -1056 -19252 0 c 2+1 --> break c (-b^{96, 11}_2 ∧ b^{96, 11}_1 ∧ -b^{96, 11}_0 ∧ p_1056) -> break c in CNF: c b^{96, 11}_2 ∨ -b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ -p_1056 ∨ break c in DIMACS: 19247 -19248 19249 -1056 1162 0 c 2-1 --> 1 c (-b^{96, 11}_2 ∧ b^{96, 11}_1 ∧ -b^{96, 11}_0 ∧ -p_1056) -> (-b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ b^{96, 12}_0) c in CNF: c b^{96, 11}_2 ∨ -b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ p_1056 ∨ -b^{96, 12}_2 c b^{96, 11}_2 ∨ -b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ p_1056 ∨ -b^{96, 12}_1 c b^{96, 11}_2 ∨ -b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ p_1056 ∨ b^{96, 12}_0 c in DIMACS: 19247 -19248 19249 1056 -19250 0 19247 -19248 19249 1056 -19251 0 19247 -19248 19249 1056 19252 0 c 1-1 --> 0 c (-b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ b^{96, 11}_0 ∧ -p_1056) -> (-b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ -b^{96, 12}_0) c in CNF: c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ p_1056 ∨ -b^{96, 12}_2 c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ p_1056 ∨ -b^{96, 12}_1 c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ p_1056 ∨ -b^{96, 12}_0 c in DIMACS: 19247 19248 -19249 1056 -19250 0 19247 19248 -19249 1056 -19251 0 19247 19248 -19249 1056 -19252 0 c 0-1 --> -1 c (-b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ -b^{96, 11}_0 ∧ -p_1056) -> ( b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ b^{96, 12}_0) c in CNF: c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ p_1056 ∨ b^{96, 12}_2 c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ p_1056 ∨ -b^{96, 12}_1 c b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ p_1056 ∨ b^{96, 12}_0 c in DIMACS: 19247 19248 19249 1056 19250 0 19247 19248 19249 1056 -19251 0 19247 19248 19249 1056 19252 0 c -1-1 --> -2 c ( b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ b^{96, 11}_0 ∧ -p_1056) -> ( b^{96, 12}_2 ∧ b^{96, 12}_1 ∧ -b^{96, 12}_0) c in CNF: c -b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ p_1056 ∨ b^{96, 12}_2 c -b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ p_1056 ∨ b^{96, 12}_1 c -b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ p_1056 ∨ -b^{96, 12}_0 c in DIMACS: -19247 19248 -19249 1056 19250 0 -19247 19248 -19249 1056 19251 0 -19247 19248 -19249 1056 -19252 0 c -2-1 --> break c ( b^{96, 11}_2 ∧ b^{96, 11}_1 ∧ -b^{96, 11}_0 ∧ -p_1056) -> break c in CNF: c -b^{96, 11}_2 ∨ -b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ p_1056 ∨ break c in DIMACS: -19247 -19248 19249 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 11}_2 ∧ -b^{96, 11}_1 ∧ -b^{96, 11}_0 ∧ true) c in CNF: c -b^{96, 11}_2 ∨ b^{96, 11}_1 ∨ b^{96, 11}_0 ∨ false c in DIMACS: -19247 19248 19249 0 c 3 does not represent an automaton state. c -(-b^{96, 11}_2 ∧ b^{96, 11}_1 ∧ b^{96, 11}_0 ∧ true) c in CNF: c b^{96, 11}_2 ∨ -b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ false c in DIMACS: 19247 -19248 -19249 0 c -3 does not represent an automaton state. c -( b^{96, 11}_2 ∧ b^{96, 11}_1 ∧ b^{96, 11}_0 ∧ true) c in CNF: c -b^{96, 11}_2 ∨ -b^{96, 11}_1 ∨ -b^{96, 11}_0 ∨ false c in DIMACS: -19247 -19248 -19249 0 c i = 12 c -2+1 --> -1 c ( b^{96, 12}_2 ∧ b^{96, 12}_1 ∧ -b^{96, 12}_0 ∧ p_1152) -> ( b^{96, 13}_2 ∧ -b^{96, 13}_1 ∧ b^{96, 13}_0) c in CNF: c -b^{96, 12}_2 ∨ -b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ -p_1152 ∨ b^{96, 13}_2 c -b^{96, 12}_2 ∨ -b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ -p_1152 ∨ -b^{96, 13}_1 c -b^{96, 12}_2 ∨ -b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ -p_1152 ∨ b^{96, 13}_0 c in DIMACS: -19250 -19251 19252 -1152 19253 0 -19250 -19251 19252 -1152 -19254 0 -19250 -19251 19252 -1152 19255 0 c -1+1 --> 0 c ( b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ b^{96, 12}_0 ∧ p_1152) -> (-b^{96, 13}_2 ∧ -b^{96, 13}_1 ∧ -b^{96, 13}_0) c in CNF: c -b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ -p_1152 ∨ -b^{96, 13}_2 c -b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ -p_1152 ∨ -b^{96, 13}_1 c -b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ -p_1152 ∨ -b^{96, 13}_0 c in DIMACS: -19250 19251 -19252 -1152 -19253 0 -19250 19251 -19252 -1152 -19254 0 -19250 19251 -19252 -1152 -19255 0 c 0+1 --> 1 c (-b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ -b^{96, 12}_0 ∧ p_1152) -> (-b^{96, 13}_2 ∧ -b^{96, 13}_1 ∧ b^{96, 13}_0) c in CNF: c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ -p_1152 ∨ -b^{96, 13}_2 c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ -p_1152 ∨ -b^{96, 13}_1 c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ -p_1152 ∨ b^{96, 13}_0 c in DIMACS: 19250 19251 19252 -1152 -19253 0 19250 19251 19252 -1152 -19254 0 19250 19251 19252 -1152 19255 0 c 1+1 --> 2 c (-b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ b^{96, 12}_0 ∧ p_1152) -> (-b^{96, 13}_2 ∧ b^{96, 13}_1 ∧ -b^{96, 13}_0) c in CNF: c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ -p_1152 ∨ -b^{96, 13}_2 c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ -p_1152 ∨ b^{96, 13}_1 c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ -p_1152 ∨ -b^{96, 13}_0 c in DIMACS: 19250 19251 -19252 -1152 -19253 0 19250 19251 -19252 -1152 19254 0 19250 19251 -19252 -1152 -19255 0 c 2+1 --> break c (-b^{96, 12}_2 ∧ b^{96, 12}_1 ∧ -b^{96, 12}_0 ∧ p_1152) -> break c in CNF: c b^{96, 12}_2 ∨ -b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ -p_1152 ∨ break c in DIMACS: 19250 -19251 19252 -1152 1162 0 c 2-1 --> 1 c (-b^{96, 12}_2 ∧ b^{96, 12}_1 ∧ -b^{96, 12}_0 ∧ -p_1152) -> (-b^{96, 13}_2 ∧ -b^{96, 13}_1 ∧ b^{96, 13}_0) c in CNF: c b^{96, 12}_2 ∨ -b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ p_1152 ∨ -b^{96, 13}_2 c b^{96, 12}_2 ∨ -b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ p_1152 ∨ -b^{96, 13}_1 c b^{96, 12}_2 ∨ -b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ p_1152 ∨ b^{96, 13}_0 c in DIMACS: 19250 -19251 19252 1152 -19253 0 19250 -19251 19252 1152 -19254 0 19250 -19251 19252 1152 19255 0 c 1-1 --> 0 c (-b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ b^{96, 12}_0 ∧ -p_1152) -> (-b^{96, 13}_2 ∧ -b^{96, 13}_1 ∧ -b^{96, 13}_0) c in CNF: c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ p_1152 ∨ -b^{96, 13}_2 c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ p_1152 ∨ -b^{96, 13}_1 c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ p_1152 ∨ -b^{96, 13}_0 c in DIMACS: 19250 19251 -19252 1152 -19253 0 19250 19251 -19252 1152 -19254 0 19250 19251 -19252 1152 -19255 0 c 0-1 --> -1 c (-b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ -b^{96, 12}_0 ∧ -p_1152) -> ( b^{96, 13}_2 ∧ -b^{96, 13}_1 ∧ b^{96, 13}_0) c in CNF: c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ p_1152 ∨ b^{96, 13}_2 c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ p_1152 ∨ -b^{96, 13}_1 c b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ p_1152 ∨ b^{96, 13}_0 c in DIMACS: 19250 19251 19252 1152 19253 0 19250 19251 19252 1152 -19254 0 19250 19251 19252 1152 19255 0 c -1-1 --> -2 c ( b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ b^{96, 12}_0 ∧ -p_1152) -> ( b^{96, 13}_2 ∧ b^{96, 13}_1 ∧ -b^{96, 13}_0) c in CNF: c -b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ p_1152 ∨ b^{96, 13}_2 c -b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ p_1152 ∨ b^{96, 13}_1 c -b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ p_1152 ∨ -b^{96, 13}_0 c in DIMACS: -19250 19251 -19252 1152 19253 0 -19250 19251 -19252 1152 19254 0 -19250 19251 -19252 1152 -19255 0 c -2-1 --> break c ( b^{96, 12}_2 ∧ b^{96, 12}_1 ∧ -b^{96, 12}_0 ∧ -p_1152) -> break c in CNF: c -b^{96, 12}_2 ∨ -b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ p_1152 ∨ break c in DIMACS: -19250 -19251 19252 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{96, 12}_2 ∧ -b^{96, 12}_1 ∧ -b^{96, 12}_0 ∧ true) c in CNF: c -b^{96, 12}_2 ∨ b^{96, 12}_1 ∨ b^{96, 12}_0 ∨ false c in DIMACS: -19250 19251 19252 0 c 3 does not represent an automaton state. c -(-b^{96, 12}_2 ∧ b^{96, 12}_1 ∧ b^{96, 12}_0 ∧ true) c in CNF: c b^{96, 12}_2 ∨ -b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ false c in DIMACS: 19250 -19251 -19252 0 c -3 does not represent an automaton state. c -( b^{96, 12}_2 ∧ b^{96, 12}_1 ∧ b^{96, 12}_0 ∧ true) c in CNF: c -b^{96, 12}_2 ∨ -b^{96, 12}_1 ∨ -b^{96, 12}_0 ∨ false c in DIMACS: -19250 -19251 -19252 0 c INIT for k = 97 c -b^{97, 1}_2 c -b^{97, 1}_1 c -b^{97, 1}_0 c in DIMACS: -19256 0 -19257 0 -19258 0 c Transitions for k = 97 c i = 1 c -2+1 --> -1 c ( b^{97, 1}_2 ∧ b^{97, 1}_1 ∧ -b^{97, 1}_0 ∧ p_97) -> ( b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ b^{97, 2}_0) c in CNF: c -b^{97, 1}_2 ∨ -b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ -p_97 ∨ b^{97, 2}_2 c -b^{97, 1}_2 ∨ -b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ -p_97 ∨ -b^{97, 2}_1 c -b^{97, 1}_2 ∨ -b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ -p_97 ∨ b^{97, 2}_0 c in DIMACS: -19256 -19257 19258 -97 19259 0 -19256 -19257 19258 -97 -19260 0 -19256 -19257 19258 -97 19261 0 c -1+1 --> 0 c ( b^{97, 1}_2 ∧ -b^{97, 1}_1 ∧ b^{97, 1}_0 ∧ p_97) -> (-b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ -b^{97, 2}_0) c in CNF: c -b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ -p_97 ∨ -b^{97, 2}_2 c -b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ -p_97 ∨ -b^{97, 2}_1 c -b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ -p_97 ∨ -b^{97, 2}_0 c in DIMACS: -19256 19257 -19258 -97 -19259 0 -19256 19257 -19258 -97 -19260 0 -19256 19257 -19258 -97 -19261 0 c 0+1 --> 1 c (-b^{97, 1}_2 ∧ -b^{97, 1}_1 ∧ -b^{97, 1}_0 ∧ p_97) -> (-b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ b^{97, 2}_0) c in CNF: c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ -p_97 ∨ -b^{97, 2}_2 c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ -p_97 ∨ -b^{97, 2}_1 c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ -p_97 ∨ b^{97, 2}_0 c in DIMACS: 19256 19257 19258 -97 -19259 0 19256 19257 19258 -97 -19260 0 19256 19257 19258 -97 19261 0 c 1+1 --> 2 c (-b^{97, 1}_2 ∧ -b^{97, 1}_1 ∧ b^{97, 1}_0 ∧ p_97) -> (-b^{97, 2}_2 ∧ b^{97, 2}_1 ∧ -b^{97, 2}_0) c in CNF: c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ -p_97 ∨ -b^{97, 2}_2 c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ -p_97 ∨ b^{97, 2}_1 c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ -p_97 ∨ -b^{97, 2}_0 c in DIMACS: 19256 19257 -19258 -97 -19259 0 19256 19257 -19258 -97 19260 0 19256 19257 -19258 -97 -19261 0 c 2+1 --> break c (-b^{97, 1}_2 ∧ b^{97, 1}_1 ∧ -b^{97, 1}_0 ∧ p_97) -> break c in CNF: c b^{97, 1}_2 ∨ -b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ -p_97 ∨ break c in DIMACS: 19256 -19257 19258 -97 1162 0 c 2-1 --> 1 c (-b^{97, 1}_2 ∧ b^{97, 1}_1 ∧ -b^{97, 1}_0 ∧ -p_97) -> (-b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ b^{97, 2}_0) c in CNF: c b^{97, 1}_2 ∨ -b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ p_97 ∨ -b^{97, 2}_2 c b^{97, 1}_2 ∨ -b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ p_97 ∨ -b^{97, 2}_1 c b^{97, 1}_2 ∨ -b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ p_97 ∨ b^{97, 2}_0 c in DIMACS: 19256 -19257 19258 97 -19259 0 19256 -19257 19258 97 -19260 0 19256 -19257 19258 97 19261 0 c 1-1 --> 0 c (-b^{97, 1}_2 ∧ -b^{97, 1}_1 ∧ b^{97, 1}_0 ∧ -p_97) -> (-b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ -b^{97, 2}_0) c in CNF: c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ p_97 ∨ -b^{97, 2}_2 c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ p_97 ∨ -b^{97, 2}_1 c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ p_97 ∨ -b^{97, 2}_0 c in DIMACS: 19256 19257 -19258 97 -19259 0 19256 19257 -19258 97 -19260 0 19256 19257 -19258 97 -19261 0 c 0-1 --> -1 c (-b^{97, 1}_2 ∧ -b^{97, 1}_1 ∧ -b^{97, 1}_0 ∧ -p_97) -> ( b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ b^{97, 2}_0) c in CNF: c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ p_97 ∨ b^{97, 2}_2 c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ p_97 ∨ -b^{97, 2}_1 c b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ p_97 ∨ b^{97, 2}_0 c in DIMACS: 19256 19257 19258 97 19259 0 19256 19257 19258 97 -19260 0 19256 19257 19258 97 19261 0 c -1-1 --> -2 c ( b^{97, 1}_2 ∧ -b^{97, 1}_1 ∧ b^{97, 1}_0 ∧ -p_97) -> ( b^{97, 2}_2 ∧ b^{97, 2}_1 ∧ -b^{97, 2}_0) c in CNF: c -b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ p_97 ∨ b^{97, 2}_2 c -b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ p_97 ∨ b^{97, 2}_1 c -b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ p_97 ∨ -b^{97, 2}_0 c in DIMACS: -19256 19257 -19258 97 19259 0 -19256 19257 -19258 97 19260 0 -19256 19257 -19258 97 -19261 0 c -2-1 --> break c ( b^{97, 1}_2 ∧ b^{97, 1}_1 ∧ -b^{97, 1}_0 ∧ -p_97) -> break c in CNF: c -b^{97, 1}_2 ∨ -b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ p_97 ∨ break c in DIMACS: -19256 -19257 19258 97 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 1}_2 ∧ -b^{97, 1}_1 ∧ -b^{97, 1}_0 ∧ true) c in CNF: c -b^{97, 1}_2 ∨ b^{97, 1}_1 ∨ b^{97, 1}_0 ∨ false c in DIMACS: -19256 19257 19258 0 c 3 does not represent an automaton state. c -(-b^{97, 1}_2 ∧ b^{97, 1}_1 ∧ b^{97, 1}_0 ∧ true) c in CNF: c b^{97, 1}_2 ∨ -b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ false c in DIMACS: 19256 -19257 -19258 0 c -3 does not represent an automaton state. c -( b^{97, 1}_2 ∧ b^{97, 1}_1 ∧ b^{97, 1}_0 ∧ true) c in CNF: c -b^{97, 1}_2 ∨ -b^{97, 1}_1 ∨ -b^{97, 1}_0 ∨ false c in DIMACS: -19256 -19257 -19258 0 c i = 2 c -2+1 --> -1 c ( b^{97, 2}_2 ∧ b^{97, 2}_1 ∧ -b^{97, 2}_0 ∧ p_194) -> ( b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ b^{97, 3}_0) c in CNF: c -b^{97, 2}_2 ∨ -b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ -p_194 ∨ b^{97, 3}_2 c -b^{97, 2}_2 ∨ -b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ -p_194 ∨ -b^{97, 3}_1 c -b^{97, 2}_2 ∨ -b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ -p_194 ∨ b^{97, 3}_0 c in DIMACS: -19259 -19260 19261 -194 19262 0 -19259 -19260 19261 -194 -19263 0 -19259 -19260 19261 -194 19264 0 c -1+1 --> 0 c ( b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ b^{97, 2}_0 ∧ p_194) -> (-b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ -b^{97, 3}_0) c in CNF: c -b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ -p_194 ∨ -b^{97, 3}_2 c -b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ -p_194 ∨ -b^{97, 3}_1 c -b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ -p_194 ∨ -b^{97, 3}_0 c in DIMACS: -19259 19260 -19261 -194 -19262 0 -19259 19260 -19261 -194 -19263 0 -19259 19260 -19261 -194 -19264 0 c 0+1 --> 1 c (-b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ -b^{97, 2}_0 ∧ p_194) -> (-b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ b^{97, 3}_0) c in CNF: c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ -p_194 ∨ -b^{97, 3}_2 c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ -p_194 ∨ -b^{97, 3}_1 c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ -p_194 ∨ b^{97, 3}_0 c in DIMACS: 19259 19260 19261 -194 -19262 0 19259 19260 19261 -194 -19263 0 19259 19260 19261 -194 19264 0 c 1+1 --> 2 c (-b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ b^{97, 2}_0 ∧ p_194) -> (-b^{97, 3}_2 ∧ b^{97, 3}_1 ∧ -b^{97, 3}_0) c in CNF: c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ -p_194 ∨ -b^{97, 3}_2 c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ -p_194 ∨ b^{97, 3}_1 c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ -p_194 ∨ -b^{97, 3}_0 c in DIMACS: 19259 19260 -19261 -194 -19262 0 19259 19260 -19261 -194 19263 0 19259 19260 -19261 -194 -19264 0 c 2+1 --> break c (-b^{97, 2}_2 ∧ b^{97, 2}_1 ∧ -b^{97, 2}_0 ∧ p_194) -> break c in CNF: c b^{97, 2}_2 ∨ -b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ -p_194 ∨ break c in DIMACS: 19259 -19260 19261 -194 1162 0 c 2-1 --> 1 c (-b^{97, 2}_2 ∧ b^{97, 2}_1 ∧ -b^{97, 2}_0 ∧ -p_194) -> (-b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ b^{97, 3}_0) c in CNF: c b^{97, 2}_2 ∨ -b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ p_194 ∨ -b^{97, 3}_2 c b^{97, 2}_2 ∨ -b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ p_194 ∨ -b^{97, 3}_1 c b^{97, 2}_2 ∨ -b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ p_194 ∨ b^{97, 3}_0 c in DIMACS: 19259 -19260 19261 194 -19262 0 19259 -19260 19261 194 -19263 0 19259 -19260 19261 194 19264 0 c 1-1 --> 0 c (-b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ b^{97, 2}_0 ∧ -p_194) -> (-b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ -b^{97, 3}_0) c in CNF: c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ p_194 ∨ -b^{97, 3}_2 c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ p_194 ∨ -b^{97, 3}_1 c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ p_194 ∨ -b^{97, 3}_0 c in DIMACS: 19259 19260 -19261 194 -19262 0 19259 19260 -19261 194 -19263 0 19259 19260 -19261 194 -19264 0 c 0-1 --> -1 c (-b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ -b^{97, 2}_0 ∧ -p_194) -> ( b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ b^{97, 3}_0) c in CNF: c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ p_194 ∨ b^{97, 3}_2 c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ p_194 ∨ -b^{97, 3}_1 c b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ p_194 ∨ b^{97, 3}_0 c in DIMACS: 19259 19260 19261 194 19262 0 19259 19260 19261 194 -19263 0 19259 19260 19261 194 19264 0 c -1-1 --> -2 c ( b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ b^{97, 2}_0 ∧ -p_194) -> ( b^{97, 3}_2 ∧ b^{97, 3}_1 ∧ -b^{97, 3}_0) c in CNF: c -b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ p_194 ∨ b^{97, 3}_2 c -b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ p_194 ∨ b^{97, 3}_1 c -b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ p_194 ∨ -b^{97, 3}_0 c in DIMACS: -19259 19260 -19261 194 19262 0 -19259 19260 -19261 194 19263 0 -19259 19260 -19261 194 -19264 0 c -2-1 --> break c ( b^{97, 2}_2 ∧ b^{97, 2}_1 ∧ -b^{97, 2}_0 ∧ -p_194) -> break c in CNF: c -b^{97, 2}_2 ∨ -b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ p_194 ∨ break c in DIMACS: -19259 -19260 19261 194 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 2}_2 ∧ -b^{97, 2}_1 ∧ -b^{97, 2}_0 ∧ true) c in CNF: c -b^{97, 2}_2 ∨ b^{97, 2}_1 ∨ b^{97, 2}_0 ∨ false c in DIMACS: -19259 19260 19261 0 c 3 does not represent an automaton state. c -(-b^{97, 2}_2 ∧ b^{97, 2}_1 ∧ b^{97, 2}_0 ∧ true) c in CNF: c b^{97, 2}_2 ∨ -b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ false c in DIMACS: 19259 -19260 -19261 0 c -3 does not represent an automaton state. c -( b^{97, 2}_2 ∧ b^{97, 2}_1 ∧ b^{97, 2}_0 ∧ true) c in CNF: c -b^{97, 2}_2 ∨ -b^{97, 2}_1 ∨ -b^{97, 2}_0 ∨ false c in DIMACS: -19259 -19260 -19261 0 c i = 3 c -2+1 --> -1 c ( b^{97, 3}_2 ∧ b^{97, 3}_1 ∧ -b^{97, 3}_0 ∧ p_291) -> ( b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ b^{97, 4}_0) c in CNF: c -b^{97, 3}_2 ∨ -b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ -p_291 ∨ b^{97, 4}_2 c -b^{97, 3}_2 ∨ -b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ -p_291 ∨ -b^{97, 4}_1 c -b^{97, 3}_2 ∨ -b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ -p_291 ∨ b^{97, 4}_0 c in DIMACS: -19262 -19263 19264 -291 19265 0 -19262 -19263 19264 -291 -19266 0 -19262 -19263 19264 -291 19267 0 c -1+1 --> 0 c ( b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ b^{97, 3}_0 ∧ p_291) -> (-b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ -b^{97, 4}_0) c in CNF: c -b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ -p_291 ∨ -b^{97, 4}_2 c -b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ -p_291 ∨ -b^{97, 4}_1 c -b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ -p_291 ∨ -b^{97, 4}_0 c in DIMACS: -19262 19263 -19264 -291 -19265 0 -19262 19263 -19264 -291 -19266 0 -19262 19263 -19264 -291 -19267 0 c 0+1 --> 1 c (-b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ -b^{97, 3}_0 ∧ p_291) -> (-b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ b^{97, 4}_0) c in CNF: c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ -p_291 ∨ -b^{97, 4}_2 c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ -p_291 ∨ -b^{97, 4}_1 c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ -p_291 ∨ b^{97, 4}_0 c in DIMACS: 19262 19263 19264 -291 -19265 0 19262 19263 19264 -291 -19266 0 19262 19263 19264 -291 19267 0 c 1+1 --> 2 c (-b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ b^{97, 3}_0 ∧ p_291) -> (-b^{97, 4}_2 ∧ b^{97, 4}_1 ∧ -b^{97, 4}_0) c in CNF: c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ -p_291 ∨ -b^{97, 4}_2 c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ -p_291 ∨ b^{97, 4}_1 c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ -p_291 ∨ -b^{97, 4}_0 c in DIMACS: 19262 19263 -19264 -291 -19265 0 19262 19263 -19264 -291 19266 0 19262 19263 -19264 -291 -19267 0 c 2+1 --> break c (-b^{97, 3}_2 ∧ b^{97, 3}_1 ∧ -b^{97, 3}_0 ∧ p_291) -> break c in CNF: c b^{97, 3}_2 ∨ -b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ -p_291 ∨ break c in DIMACS: 19262 -19263 19264 -291 1162 0 c 2-1 --> 1 c (-b^{97, 3}_2 ∧ b^{97, 3}_1 ∧ -b^{97, 3}_0 ∧ -p_291) -> (-b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ b^{97, 4}_0) c in CNF: c b^{97, 3}_2 ∨ -b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ p_291 ∨ -b^{97, 4}_2 c b^{97, 3}_2 ∨ -b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ p_291 ∨ -b^{97, 4}_1 c b^{97, 3}_2 ∨ -b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ p_291 ∨ b^{97, 4}_0 c in DIMACS: 19262 -19263 19264 291 -19265 0 19262 -19263 19264 291 -19266 0 19262 -19263 19264 291 19267 0 c 1-1 --> 0 c (-b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ b^{97, 3}_0 ∧ -p_291) -> (-b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ -b^{97, 4}_0) c in CNF: c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ p_291 ∨ -b^{97, 4}_2 c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ p_291 ∨ -b^{97, 4}_1 c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ p_291 ∨ -b^{97, 4}_0 c in DIMACS: 19262 19263 -19264 291 -19265 0 19262 19263 -19264 291 -19266 0 19262 19263 -19264 291 -19267 0 c 0-1 --> -1 c (-b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ -b^{97, 3}_0 ∧ -p_291) -> ( b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ b^{97, 4}_0) c in CNF: c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ p_291 ∨ b^{97, 4}_2 c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ p_291 ∨ -b^{97, 4}_1 c b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ p_291 ∨ b^{97, 4}_0 c in DIMACS: 19262 19263 19264 291 19265 0 19262 19263 19264 291 -19266 0 19262 19263 19264 291 19267 0 c -1-1 --> -2 c ( b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ b^{97, 3}_0 ∧ -p_291) -> ( b^{97, 4}_2 ∧ b^{97, 4}_1 ∧ -b^{97, 4}_0) c in CNF: c -b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ p_291 ∨ b^{97, 4}_2 c -b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ p_291 ∨ b^{97, 4}_1 c -b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ p_291 ∨ -b^{97, 4}_0 c in DIMACS: -19262 19263 -19264 291 19265 0 -19262 19263 -19264 291 19266 0 -19262 19263 -19264 291 -19267 0 c -2-1 --> break c ( b^{97, 3}_2 ∧ b^{97, 3}_1 ∧ -b^{97, 3}_0 ∧ -p_291) -> break c in CNF: c -b^{97, 3}_2 ∨ -b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ p_291 ∨ break c in DIMACS: -19262 -19263 19264 291 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 3}_2 ∧ -b^{97, 3}_1 ∧ -b^{97, 3}_0 ∧ true) c in CNF: c -b^{97, 3}_2 ∨ b^{97, 3}_1 ∨ b^{97, 3}_0 ∨ false c in DIMACS: -19262 19263 19264 0 c 3 does not represent an automaton state. c -(-b^{97, 3}_2 ∧ b^{97, 3}_1 ∧ b^{97, 3}_0 ∧ true) c in CNF: c b^{97, 3}_2 ∨ -b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ false c in DIMACS: 19262 -19263 -19264 0 c -3 does not represent an automaton state. c -( b^{97, 3}_2 ∧ b^{97, 3}_1 ∧ b^{97, 3}_0 ∧ true) c in CNF: c -b^{97, 3}_2 ∨ -b^{97, 3}_1 ∨ -b^{97, 3}_0 ∨ false c in DIMACS: -19262 -19263 -19264 0 c i = 4 c -2+1 --> -1 c ( b^{97, 4}_2 ∧ b^{97, 4}_1 ∧ -b^{97, 4}_0 ∧ p_388) -> ( b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ b^{97, 5}_0) c in CNF: c -b^{97, 4}_2 ∨ -b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ -p_388 ∨ b^{97, 5}_2 c -b^{97, 4}_2 ∨ -b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ -p_388 ∨ -b^{97, 5}_1 c -b^{97, 4}_2 ∨ -b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ -p_388 ∨ b^{97, 5}_0 c in DIMACS: -19265 -19266 19267 -388 19268 0 -19265 -19266 19267 -388 -19269 0 -19265 -19266 19267 -388 19270 0 c -1+1 --> 0 c ( b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ b^{97, 4}_0 ∧ p_388) -> (-b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ -b^{97, 5}_0) c in CNF: c -b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ -p_388 ∨ -b^{97, 5}_2 c -b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ -p_388 ∨ -b^{97, 5}_1 c -b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ -p_388 ∨ -b^{97, 5}_0 c in DIMACS: -19265 19266 -19267 -388 -19268 0 -19265 19266 -19267 -388 -19269 0 -19265 19266 -19267 -388 -19270 0 c 0+1 --> 1 c (-b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ -b^{97, 4}_0 ∧ p_388) -> (-b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ b^{97, 5}_0) c in CNF: c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ -p_388 ∨ -b^{97, 5}_2 c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ -p_388 ∨ -b^{97, 5}_1 c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ -p_388 ∨ b^{97, 5}_0 c in DIMACS: 19265 19266 19267 -388 -19268 0 19265 19266 19267 -388 -19269 0 19265 19266 19267 -388 19270 0 c 1+1 --> 2 c (-b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ b^{97, 4}_0 ∧ p_388) -> (-b^{97, 5}_2 ∧ b^{97, 5}_1 ∧ -b^{97, 5}_0) c in CNF: c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ -p_388 ∨ -b^{97, 5}_2 c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ -p_388 ∨ b^{97, 5}_1 c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ -p_388 ∨ -b^{97, 5}_0 c in DIMACS: 19265 19266 -19267 -388 -19268 0 19265 19266 -19267 -388 19269 0 19265 19266 -19267 -388 -19270 0 c 2+1 --> break c (-b^{97, 4}_2 ∧ b^{97, 4}_1 ∧ -b^{97, 4}_0 ∧ p_388) -> break c in CNF: c b^{97, 4}_2 ∨ -b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ -p_388 ∨ break c in DIMACS: 19265 -19266 19267 -388 1162 0 c 2-1 --> 1 c (-b^{97, 4}_2 ∧ b^{97, 4}_1 ∧ -b^{97, 4}_0 ∧ -p_388) -> (-b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ b^{97, 5}_0) c in CNF: c b^{97, 4}_2 ∨ -b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ p_388 ∨ -b^{97, 5}_2 c b^{97, 4}_2 ∨ -b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ p_388 ∨ -b^{97, 5}_1 c b^{97, 4}_2 ∨ -b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ p_388 ∨ b^{97, 5}_0 c in DIMACS: 19265 -19266 19267 388 -19268 0 19265 -19266 19267 388 -19269 0 19265 -19266 19267 388 19270 0 c 1-1 --> 0 c (-b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ b^{97, 4}_0 ∧ -p_388) -> (-b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ -b^{97, 5}_0) c in CNF: c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ p_388 ∨ -b^{97, 5}_2 c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ p_388 ∨ -b^{97, 5}_1 c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ p_388 ∨ -b^{97, 5}_0 c in DIMACS: 19265 19266 -19267 388 -19268 0 19265 19266 -19267 388 -19269 0 19265 19266 -19267 388 -19270 0 c 0-1 --> -1 c (-b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ -b^{97, 4}_0 ∧ -p_388) -> ( b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ b^{97, 5}_0) c in CNF: c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ p_388 ∨ b^{97, 5}_2 c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ p_388 ∨ -b^{97, 5}_1 c b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ p_388 ∨ b^{97, 5}_0 c in DIMACS: 19265 19266 19267 388 19268 0 19265 19266 19267 388 -19269 0 19265 19266 19267 388 19270 0 c -1-1 --> -2 c ( b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ b^{97, 4}_0 ∧ -p_388) -> ( b^{97, 5}_2 ∧ b^{97, 5}_1 ∧ -b^{97, 5}_0) c in CNF: c -b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ p_388 ∨ b^{97, 5}_2 c -b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ p_388 ∨ b^{97, 5}_1 c -b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ p_388 ∨ -b^{97, 5}_0 c in DIMACS: -19265 19266 -19267 388 19268 0 -19265 19266 -19267 388 19269 0 -19265 19266 -19267 388 -19270 0 c -2-1 --> break c ( b^{97, 4}_2 ∧ b^{97, 4}_1 ∧ -b^{97, 4}_0 ∧ -p_388) -> break c in CNF: c -b^{97, 4}_2 ∨ -b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ p_388 ∨ break c in DIMACS: -19265 -19266 19267 388 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 4}_2 ∧ -b^{97, 4}_1 ∧ -b^{97, 4}_0 ∧ true) c in CNF: c -b^{97, 4}_2 ∨ b^{97, 4}_1 ∨ b^{97, 4}_0 ∨ false c in DIMACS: -19265 19266 19267 0 c 3 does not represent an automaton state. c -(-b^{97, 4}_2 ∧ b^{97, 4}_1 ∧ b^{97, 4}_0 ∧ true) c in CNF: c b^{97, 4}_2 ∨ -b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ false c in DIMACS: 19265 -19266 -19267 0 c -3 does not represent an automaton state. c -( b^{97, 4}_2 ∧ b^{97, 4}_1 ∧ b^{97, 4}_0 ∧ true) c in CNF: c -b^{97, 4}_2 ∨ -b^{97, 4}_1 ∨ -b^{97, 4}_0 ∨ false c in DIMACS: -19265 -19266 -19267 0 c i = 5 c -2+1 --> -1 c ( b^{97, 5}_2 ∧ b^{97, 5}_1 ∧ -b^{97, 5}_0 ∧ p_485) -> ( b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ b^{97, 6}_0) c in CNF: c -b^{97, 5}_2 ∨ -b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ -p_485 ∨ b^{97, 6}_2 c -b^{97, 5}_2 ∨ -b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ -p_485 ∨ -b^{97, 6}_1 c -b^{97, 5}_2 ∨ -b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ -p_485 ∨ b^{97, 6}_0 c in DIMACS: -19268 -19269 19270 -485 19271 0 -19268 -19269 19270 -485 -19272 0 -19268 -19269 19270 -485 19273 0 c -1+1 --> 0 c ( b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ b^{97, 5}_0 ∧ p_485) -> (-b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ -b^{97, 6}_0) c in CNF: c -b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ -p_485 ∨ -b^{97, 6}_2 c -b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ -p_485 ∨ -b^{97, 6}_1 c -b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ -p_485 ∨ -b^{97, 6}_0 c in DIMACS: -19268 19269 -19270 -485 -19271 0 -19268 19269 -19270 -485 -19272 0 -19268 19269 -19270 -485 -19273 0 c 0+1 --> 1 c (-b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ -b^{97, 5}_0 ∧ p_485) -> (-b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ b^{97, 6}_0) c in CNF: c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ -p_485 ∨ -b^{97, 6}_2 c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ -p_485 ∨ -b^{97, 6}_1 c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ -p_485 ∨ b^{97, 6}_0 c in DIMACS: 19268 19269 19270 -485 -19271 0 19268 19269 19270 -485 -19272 0 19268 19269 19270 -485 19273 0 c 1+1 --> 2 c (-b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ b^{97, 5}_0 ∧ p_485) -> (-b^{97, 6}_2 ∧ b^{97, 6}_1 ∧ -b^{97, 6}_0) c in CNF: c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ -p_485 ∨ -b^{97, 6}_2 c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ -p_485 ∨ b^{97, 6}_1 c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ -p_485 ∨ -b^{97, 6}_0 c in DIMACS: 19268 19269 -19270 -485 -19271 0 19268 19269 -19270 -485 19272 0 19268 19269 -19270 -485 -19273 0 c 2+1 --> break c (-b^{97, 5}_2 ∧ b^{97, 5}_1 ∧ -b^{97, 5}_0 ∧ p_485) -> break c in CNF: c b^{97, 5}_2 ∨ -b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ -p_485 ∨ break c in DIMACS: 19268 -19269 19270 -485 1162 0 c 2-1 --> 1 c (-b^{97, 5}_2 ∧ b^{97, 5}_1 ∧ -b^{97, 5}_0 ∧ -p_485) -> (-b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ b^{97, 6}_0) c in CNF: c b^{97, 5}_2 ∨ -b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ p_485 ∨ -b^{97, 6}_2 c b^{97, 5}_2 ∨ -b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ p_485 ∨ -b^{97, 6}_1 c b^{97, 5}_2 ∨ -b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ p_485 ∨ b^{97, 6}_0 c in DIMACS: 19268 -19269 19270 485 -19271 0 19268 -19269 19270 485 -19272 0 19268 -19269 19270 485 19273 0 c 1-1 --> 0 c (-b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ b^{97, 5}_0 ∧ -p_485) -> (-b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ -b^{97, 6}_0) c in CNF: c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ p_485 ∨ -b^{97, 6}_2 c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ p_485 ∨ -b^{97, 6}_1 c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ p_485 ∨ -b^{97, 6}_0 c in DIMACS: 19268 19269 -19270 485 -19271 0 19268 19269 -19270 485 -19272 0 19268 19269 -19270 485 -19273 0 c 0-1 --> -1 c (-b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ -b^{97, 5}_0 ∧ -p_485) -> ( b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ b^{97, 6}_0) c in CNF: c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ p_485 ∨ b^{97, 6}_2 c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ p_485 ∨ -b^{97, 6}_1 c b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ p_485 ∨ b^{97, 6}_0 c in DIMACS: 19268 19269 19270 485 19271 0 19268 19269 19270 485 -19272 0 19268 19269 19270 485 19273 0 c -1-1 --> -2 c ( b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ b^{97, 5}_0 ∧ -p_485) -> ( b^{97, 6}_2 ∧ b^{97, 6}_1 ∧ -b^{97, 6}_0) c in CNF: c -b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ p_485 ∨ b^{97, 6}_2 c -b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ p_485 ∨ b^{97, 6}_1 c -b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ p_485 ∨ -b^{97, 6}_0 c in DIMACS: -19268 19269 -19270 485 19271 0 -19268 19269 -19270 485 19272 0 -19268 19269 -19270 485 -19273 0 c -2-1 --> break c ( b^{97, 5}_2 ∧ b^{97, 5}_1 ∧ -b^{97, 5}_0 ∧ -p_485) -> break c in CNF: c -b^{97, 5}_2 ∨ -b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ p_485 ∨ break c in DIMACS: -19268 -19269 19270 485 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 5}_2 ∧ -b^{97, 5}_1 ∧ -b^{97, 5}_0 ∧ true) c in CNF: c -b^{97, 5}_2 ∨ b^{97, 5}_1 ∨ b^{97, 5}_0 ∨ false c in DIMACS: -19268 19269 19270 0 c 3 does not represent an automaton state. c -(-b^{97, 5}_2 ∧ b^{97, 5}_1 ∧ b^{97, 5}_0 ∧ true) c in CNF: c b^{97, 5}_2 ∨ -b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ false c in DIMACS: 19268 -19269 -19270 0 c -3 does not represent an automaton state. c -( b^{97, 5}_2 ∧ b^{97, 5}_1 ∧ b^{97, 5}_0 ∧ true) c in CNF: c -b^{97, 5}_2 ∨ -b^{97, 5}_1 ∨ -b^{97, 5}_0 ∨ false c in DIMACS: -19268 -19269 -19270 0 c i = 6 c -2+1 --> -1 c ( b^{97, 6}_2 ∧ b^{97, 6}_1 ∧ -b^{97, 6}_0 ∧ p_582) -> ( b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ b^{97, 7}_0) c in CNF: c -b^{97, 6}_2 ∨ -b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ -p_582 ∨ b^{97, 7}_2 c -b^{97, 6}_2 ∨ -b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ -p_582 ∨ -b^{97, 7}_1 c -b^{97, 6}_2 ∨ -b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ -p_582 ∨ b^{97, 7}_0 c in DIMACS: -19271 -19272 19273 -582 19274 0 -19271 -19272 19273 -582 -19275 0 -19271 -19272 19273 -582 19276 0 c -1+1 --> 0 c ( b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ b^{97, 6}_0 ∧ p_582) -> (-b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ -b^{97, 7}_0) c in CNF: c -b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ -p_582 ∨ -b^{97, 7}_2 c -b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ -p_582 ∨ -b^{97, 7}_1 c -b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ -p_582 ∨ -b^{97, 7}_0 c in DIMACS: -19271 19272 -19273 -582 -19274 0 -19271 19272 -19273 -582 -19275 0 -19271 19272 -19273 -582 -19276 0 c 0+1 --> 1 c (-b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ -b^{97, 6}_0 ∧ p_582) -> (-b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ b^{97, 7}_0) c in CNF: c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ -p_582 ∨ -b^{97, 7}_2 c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ -p_582 ∨ -b^{97, 7}_1 c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ -p_582 ∨ b^{97, 7}_0 c in DIMACS: 19271 19272 19273 -582 -19274 0 19271 19272 19273 -582 -19275 0 19271 19272 19273 -582 19276 0 c 1+1 --> 2 c (-b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ b^{97, 6}_0 ∧ p_582) -> (-b^{97, 7}_2 ∧ b^{97, 7}_1 ∧ -b^{97, 7}_0) c in CNF: c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ -p_582 ∨ -b^{97, 7}_2 c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ -p_582 ∨ b^{97, 7}_1 c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ -p_582 ∨ -b^{97, 7}_0 c in DIMACS: 19271 19272 -19273 -582 -19274 0 19271 19272 -19273 -582 19275 0 19271 19272 -19273 -582 -19276 0 c 2+1 --> break c (-b^{97, 6}_2 ∧ b^{97, 6}_1 ∧ -b^{97, 6}_0 ∧ p_582) -> break c in CNF: c b^{97, 6}_2 ∨ -b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ -p_582 ∨ break c in DIMACS: 19271 -19272 19273 -582 1162 0 c 2-1 --> 1 c (-b^{97, 6}_2 ∧ b^{97, 6}_1 ∧ -b^{97, 6}_0 ∧ -p_582) -> (-b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ b^{97, 7}_0) c in CNF: c b^{97, 6}_2 ∨ -b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ p_582 ∨ -b^{97, 7}_2 c b^{97, 6}_2 ∨ -b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ p_582 ∨ -b^{97, 7}_1 c b^{97, 6}_2 ∨ -b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ p_582 ∨ b^{97, 7}_0 c in DIMACS: 19271 -19272 19273 582 -19274 0 19271 -19272 19273 582 -19275 0 19271 -19272 19273 582 19276 0 c 1-1 --> 0 c (-b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ b^{97, 6}_0 ∧ -p_582) -> (-b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ -b^{97, 7}_0) c in CNF: c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ p_582 ∨ -b^{97, 7}_2 c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ p_582 ∨ -b^{97, 7}_1 c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ p_582 ∨ -b^{97, 7}_0 c in DIMACS: 19271 19272 -19273 582 -19274 0 19271 19272 -19273 582 -19275 0 19271 19272 -19273 582 -19276 0 c 0-1 --> -1 c (-b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ -b^{97, 6}_0 ∧ -p_582) -> ( b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ b^{97, 7}_0) c in CNF: c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ p_582 ∨ b^{97, 7}_2 c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ p_582 ∨ -b^{97, 7}_1 c b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ p_582 ∨ b^{97, 7}_0 c in DIMACS: 19271 19272 19273 582 19274 0 19271 19272 19273 582 -19275 0 19271 19272 19273 582 19276 0 c -1-1 --> -2 c ( b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ b^{97, 6}_0 ∧ -p_582) -> ( b^{97, 7}_2 ∧ b^{97, 7}_1 ∧ -b^{97, 7}_0) c in CNF: c -b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ p_582 ∨ b^{97, 7}_2 c -b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ p_582 ∨ b^{97, 7}_1 c -b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ p_582 ∨ -b^{97, 7}_0 c in DIMACS: -19271 19272 -19273 582 19274 0 -19271 19272 -19273 582 19275 0 -19271 19272 -19273 582 -19276 0 c -2-1 --> break c ( b^{97, 6}_2 ∧ b^{97, 6}_1 ∧ -b^{97, 6}_0 ∧ -p_582) -> break c in CNF: c -b^{97, 6}_2 ∨ -b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ p_582 ∨ break c in DIMACS: -19271 -19272 19273 582 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 6}_2 ∧ -b^{97, 6}_1 ∧ -b^{97, 6}_0 ∧ true) c in CNF: c -b^{97, 6}_2 ∨ b^{97, 6}_1 ∨ b^{97, 6}_0 ∨ false c in DIMACS: -19271 19272 19273 0 c 3 does not represent an automaton state. c -(-b^{97, 6}_2 ∧ b^{97, 6}_1 ∧ b^{97, 6}_0 ∧ true) c in CNF: c b^{97, 6}_2 ∨ -b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ false c in DIMACS: 19271 -19272 -19273 0 c -3 does not represent an automaton state. c -( b^{97, 6}_2 ∧ b^{97, 6}_1 ∧ b^{97, 6}_0 ∧ true) c in CNF: c -b^{97, 6}_2 ∨ -b^{97, 6}_1 ∨ -b^{97, 6}_0 ∨ false c in DIMACS: -19271 -19272 -19273 0 c i = 7 c -2+1 --> -1 c ( b^{97, 7}_2 ∧ b^{97, 7}_1 ∧ -b^{97, 7}_0 ∧ p_679) -> ( b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ b^{97, 8}_0) c in CNF: c -b^{97, 7}_2 ∨ -b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ -p_679 ∨ b^{97, 8}_2 c -b^{97, 7}_2 ∨ -b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ -p_679 ∨ -b^{97, 8}_1 c -b^{97, 7}_2 ∨ -b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ -p_679 ∨ b^{97, 8}_0 c in DIMACS: -19274 -19275 19276 -679 19277 0 -19274 -19275 19276 -679 -19278 0 -19274 -19275 19276 -679 19279 0 c -1+1 --> 0 c ( b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ b^{97, 7}_0 ∧ p_679) -> (-b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ -b^{97, 8}_0) c in CNF: c -b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ -p_679 ∨ -b^{97, 8}_2 c -b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ -p_679 ∨ -b^{97, 8}_1 c -b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ -p_679 ∨ -b^{97, 8}_0 c in DIMACS: -19274 19275 -19276 -679 -19277 0 -19274 19275 -19276 -679 -19278 0 -19274 19275 -19276 -679 -19279 0 c 0+1 --> 1 c (-b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ -b^{97, 7}_0 ∧ p_679) -> (-b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ b^{97, 8}_0) c in CNF: c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ -p_679 ∨ -b^{97, 8}_2 c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ -p_679 ∨ -b^{97, 8}_1 c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ -p_679 ∨ b^{97, 8}_0 c in DIMACS: 19274 19275 19276 -679 -19277 0 19274 19275 19276 -679 -19278 0 19274 19275 19276 -679 19279 0 c 1+1 --> 2 c (-b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ b^{97, 7}_0 ∧ p_679) -> (-b^{97, 8}_2 ∧ b^{97, 8}_1 ∧ -b^{97, 8}_0) c in CNF: c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ -p_679 ∨ -b^{97, 8}_2 c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ -p_679 ∨ b^{97, 8}_1 c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ -p_679 ∨ -b^{97, 8}_0 c in DIMACS: 19274 19275 -19276 -679 -19277 0 19274 19275 -19276 -679 19278 0 19274 19275 -19276 -679 -19279 0 c 2+1 --> break c (-b^{97, 7}_2 ∧ b^{97, 7}_1 ∧ -b^{97, 7}_0 ∧ p_679) -> break c in CNF: c b^{97, 7}_2 ∨ -b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ -p_679 ∨ break c in DIMACS: 19274 -19275 19276 -679 1162 0 c 2-1 --> 1 c (-b^{97, 7}_2 ∧ b^{97, 7}_1 ∧ -b^{97, 7}_0 ∧ -p_679) -> (-b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ b^{97, 8}_0) c in CNF: c b^{97, 7}_2 ∨ -b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ p_679 ∨ -b^{97, 8}_2 c b^{97, 7}_2 ∨ -b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ p_679 ∨ -b^{97, 8}_1 c b^{97, 7}_2 ∨ -b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ p_679 ∨ b^{97, 8}_0 c in DIMACS: 19274 -19275 19276 679 -19277 0 19274 -19275 19276 679 -19278 0 19274 -19275 19276 679 19279 0 c 1-1 --> 0 c (-b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ b^{97, 7}_0 ∧ -p_679) -> (-b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ -b^{97, 8}_0) c in CNF: c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ p_679 ∨ -b^{97, 8}_2 c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ p_679 ∨ -b^{97, 8}_1 c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ p_679 ∨ -b^{97, 8}_0 c in DIMACS: 19274 19275 -19276 679 -19277 0 19274 19275 -19276 679 -19278 0 19274 19275 -19276 679 -19279 0 c 0-1 --> -1 c (-b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ -b^{97, 7}_0 ∧ -p_679) -> ( b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ b^{97, 8}_0) c in CNF: c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ p_679 ∨ b^{97, 8}_2 c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ p_679 ∨ -b^{97, 8}_1 c b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ p_679 ∨ b^{97, 8}_0 c in DIMACS: 19274 19275 19276 679 19277 0 19274 19275 19276 679 -19278 0 19274 19275 19276 679 19279 0 c -1-1 --> -2 c ( b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ b^{97, 7}_0 ∧ -p_679) -> ( b^{97, 8}_2 ∧ b^{97, 8}_1 ∧ -b^{97, 8}_0) c in CNF: c -b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ p_679 ∨ b^{97, 8}_2 c -b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ p_679 ∨ b^{97, 8}_1 c -b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ p_679 ∨ -b^{97, 8}_0 c in DIMACS: -19274 19275 -19276 679 19277 0 -19274 19275 -19276 679 19278 0 -19274 19275 -19276 679 -19279 0 c -2-1 --> break c ( b^{97, 7}_2 ∧ b^{97, 7}_1 ∧ -b^{97, 7}_0 ∧ -p_679) -> break c in CNF: c -b^{97, 7}_2 ∨ -b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ p_679 ∨ break c in DIMACS: -19274 -19275 19276 679 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 7}_2 ∧ -b^{97, 7}_1 ∧ -b^{97, 7}_0 ∧ true) c in CNF: c -b^{97, 7}_2 ∨ b^{97, 7}_1 ∨ b^{97, 7}_0 ∨ false c in DIMACS: -19274 19275 19276 0 c 3 does not represent an automaton state. c -(-b^{97, 7}_2 ∧ b^{97, 7}_1 ∧ b^{97, 7}_0 ∧ true) c in CNF: c b^{97, 7}_2 ∨ -b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ false c in DIMACS: 19274 -19275 -19276 0 c -3 does not represent an automaton state. c -( b^{97, 7}_2 ∧ b^{97, 7}_1 ∧ b^{97, 7}_0 ∧ true) c in CNF: c -b^{97, 7}_2 ∨ -b^{97, 7}_1 ∨ -b^{97, 7}_0 ∨ false c in DIMACS: -19274 -19275 -19276 0 c i = 8 c -2+1 --> -1 c ( b^{97, 8}_2 ∧ b^{97, 8}_1 ∧ -b^{97, 8}_0 ∧ p_776) -> ( b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ b^{97, 9}_0) c in CNF: c -b^{97, 8}_2 ∨ -b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ -p_776 ∨ b^{97, 9}_2 c -b^{97, 8}_2 ∨ -b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ -p_776 ∨ -b^{97, 9}_1 c -b^{97, 8}_2 ∨ -b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ -p_776 ∨ b^{97, 9}_0 c in DIMACS: -19277 -19278 19279 -776 19280 0 -19277 -19278 19279 -776 -19281 0 -19277 -19278 19279 -776 19282 0 c -1+1 --> 0 c ( b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ b^{97, 8}_0 ∧ p_776) -> (-b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ -b^{97, 9}_0) c in CNF: c -b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ -p_776 ∨ -b^{97, 9}_2 c -b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ -p_776 ∨ -b^{97, 9}_1 c -b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ -p_776 ∨ -b^{97, 9}_0 c in DIMACS: -19277 19278 -19279 -776 -19280 0 -19277 19278 -19279 -776 -19281 0 -19277 19278 -19279 -776 -19282 0 c 0+1 --> 1 c (-b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ -b^{97, 8}_0 ∧ p_776) -> (-b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ b^{97, 9}_0) c in CNF: c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ -p_776 ∨ -b^{97, 9}_2 c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ -p_776 ∨ -b^{97, 9}_1 c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ -p_776 ∨ b^{97, 9}_0 c in DIMACS: 19277 19278 19279 -776 -19280 0 19277 19278 19279 -776 -19281 0 19277 19278 19279 -776 19282 0 c 1+1 --> 2 c (-b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ b^{97, 8}_0 ∧ p_776) -> (-b^{97, 9}_2 ∧ b^{97, 9}_1 ∧ -b^{97, 9}_0) c in CNF: c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ -p_776 ∨ -b^{97, 9}_2 c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ -p_776 ∨ b^{97, 9}_1 c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ -p_776 ∨ -b^{97, 9}_0 c in DIMACS: 19277 19278 -19279 -776 -19280 0 19277 19278 -19279 -776 19281 0 19277 19278 -19279 -776 -19282 0 c 2+1 --> break c (-b^{97, 8}_2 ∧ b^{97, 8}_1 ∧ -b^{97, 8}_0 ∧ p_776) -> break c in CNF: c b^{97, 8}_2 ∨ -b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ -p_776 ∨ break c in DIMACS: 19277 -19278 19279 -776 1162 0 c 2-1 --> 1 c (-b^{97, 8}_2 ∧ b^{97, 8}_1 ∧ -b^{97, 8}_0 ∧ -p_776) -> (-b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ b^{97, 9}_0) c in CNF: c b^{97, 8}_2 ∨ -b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ p_776 ∨ -b^{97, 9}_2 c b^{97, 8}_2 ∨ -b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ p_776 ∨ -b^{97, 9}_1 c b^{97, 8}_2 ∨ -b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ p_776 ∨ b^{97, 9}_0 c in DIMACS: 19277 -19278 19279 776 -19280 0 19277 -19278 19279 776 -19281 0 19277 -19278 19279 776 19282 0 c 1-1 --> 0 c (-b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ b^{97, 8}_0 ∧ -p_776) -> (-b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ -b^{97, 9}_0) c in CNF: c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ p_776 ∨ -b^{97, 9}_2 c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ p_776 ∨ -b^{97, 9}_1 c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ p_776 ∨ -b^{97, 9}_0 c in DIMACS: 19277 19278 -19279 776 -19280 0 19277 19278 -19279 776 -19281 0 19277 19278 -19279 776 -19282 0 c 0-1 --> -1 c (-b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ -b^{97, 8}_0 ∧ -p_776) -> ( b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ b^{97, 9}_0) c in CNF: c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ p_776 ∨ b^{97, 9}_2 c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ p_776 ∨ -b^{97, 9}_1 c b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ p_776 ∨ b^{97, 9}_0 c in DIMACS: 19277 19278 19279 776 19280 0 19277 19278 19279 776 -19281 0 19277 19278 19279 776 19282 0 c -1-1 --> -2 c ( b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ b^{97, 8}_0 ∧ -p_776) -> ( b^{97, 9}_2 ∧ b^{97, 9}_1 ∧ -b^{97, 9}_0) c in CNF: c -b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ p_776 ∨ b^{97, 9}_2 c -b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ p_776 ∨ b^{97, 9}_1 c -b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ p_776 ∨ -b^{97, 9}_0 c in DIMACS: -19277 19278 -19279 776 19280 0 -19277 19278 -19279 776 19281 0 -19277 19278 -19279 776 -19282 0 c -2-1 --> break c ( b^{97, 8}_2 ∧ b^{97, 8}_1 ∧ -b^{97, 8}_0 ∧ -p_776) -> break c in CNF: c -b^{97, 8}_2 ∨ -b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ p_776 ∨ break c in DIMACS: -19277 -19278 19279 776 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 8}_2 ∧ -b^{97, 8}_1 ∧ -b^{97, 8}_0 ∧ true) c in CNF: c -b^{97, 8}_2 ∨ b^{97, 8}_1 ∨ b^{97, 8}_0 ∨ false c in DIMACS: -19277 19278 19279 0 c 3 does not represent an automaton state. c -(-b^{97, 8}_2 ∧ b^{97, 8}_1 ∧ b^{97, 8}_0 ∧ true) c in CNF: c b^{97, 8}_2 ∨ -b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ false c in DIMACS: 19277 -19278 -19279 0 c -3 does not represent an automaton state. c -( b^{97, 8}_2 ∧ b^{97, 8}_1 ∧ b^{97, 8}_0 ∧ true) c in CNF: c -b^{97, 8}_2 ∨ -b^{97, 8}_1 ∨ -b^{97, 8}_0 ∨ false c in DIMACS: -19277 -19278 -19279 0 c i = 9 c -2+1 --> -1 c ( b^{97, 9}_2 ∧ b^{97, 9}_1 ∧ -b^{97, 9}_0 ∧ p_873) -> ( b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ b^{97, 10}_0) c in CNF: c -b^{97, 9}_2 ∨ -b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ -p_873 ∨ b^{97, 10}_2 c -b^{97, 9}_2 ∨ -b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ -p_873 ∨ -b^{97, 10}_1 c -b^{97, 9}_2 ∨ -b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ -p_873 ∨ b^{97, 10}_0 c in DIMACS: -19280 -19281 19282 -873 19283 0 -19280 -19281 19282 -873 -19284 0 -19280 -19281 19282 -873 19285 0 c -1+1 --> 0 c ( b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ b^{97, 9}_0 ∧ p_873) -> (-b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ -b^{97, 10}_0) c in CNF: c -b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ -p_873 ∨ -b^{97, 10}_2 c -b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ -p_873 ∨ -b^{97, 10}_1 c -b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ -p_873 ∨ -b^{97, 10}_0 c in DIMACS: -19280 19281 -19282 -873 -19283 0 -19280 19281 -19282 -873 -19284 0 -19280 19281 -19282 -873 -19285 0 c 0+1 --> 1 c (-b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ -b^{97, 9}_0 ∧ p_873) -> (-b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ b^{97, 10}_0) c in CNF: c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ -p_873 ∨ -b^{97, 10}_2 c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ -p_873 ∨ -b^{97, 10}_1 c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ -p_873 ∨ b^{97, 10}_0 c in DIMACS: 19280 19281 19282 -873 -19283 0 19280 19281 19282 -873 -19284 0 19280 19281 19282 -873 19285 0 c 1+1 --> 2 c (-b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ b^{97, 9}_0 ∧ p_873) -> (-b^{97, 10}_2 ∧ b^{97, 10}_1 ∧ -b^{97, 10}_0) c in CNF: c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ -p_873 ∨ -b^{97, 10}_2 c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ -p_873 ∨ b^{97, 10}_1 c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ -p_873 ∨ -b^{97, 10}_0 c in DIMACS: 19280 19281 -19282 -873 -19283 0 19280 19281 -19282 -873 19284 0 19280 19281 -19282 -873 -19285 0 c 2+1 --> break c (-b^{97, 9}_2 ∧ b^{97, 9}_1 ∧ -b^{97, 9}_0 ∧ p_873) -> break c in CNF: c b^{97, 9}_2 ∨ -b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ -p_873 ∨ break c in DIMACS: 19280 -19281 19282 -873 1162 0 c 2-1 --> 1 c (-b^{97, 9}_2 ∧ b^{97, 9}_1 ∧ -b^{97, 9}_0 ∧ -p_873) -> (-b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ b^{97, 10}_0) c in CNF: c b^{97, 9}_2 ∨ -b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ p_873 ∨ -b^{97, 10}_2 c b^{97, 9}_2 ∨ -b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ p_873 ∨ -b^{97, 10}_1 c b^{97, 9}_2 ∨ -b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ p_873 ∨ b^{97, 10}_0 c in DIMACS: 19280 -19281 19282 873 -19283 0 19280 -19281 19282 873 -19284 0 19280 -19281 19282 873 19285 0 c 1-1 --> 0 c (-b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ b^{97, 9}_0 ∧ -p_873) -> (-b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ -b^{97, 10}_0) c in CNF: c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ p_873 ∨ -b^{97, 10}_2 c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ p_873 ∨ -b^{97, 10}_1 c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ p_873 ∨ -b^{97, 10}_0 c in DIMACS: 19280 19281 -19282 873 -19283 0 19280 19281 -19282 873 -19284 0 19280 19281 -19282 873 -19285 0 c 0-1 --> -1 c (-b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ -b^{97, 9}_0 ∧ -p_873) -> ( b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ b^{97, 10}_0) c in CNF: c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ p_873 ∨ b^{97, 10}_2 c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ p_873 ∨ -b^{97, 10}_1 c b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ p_873 ∨ b^{97, 10}_0 c in DIMACS: 19280 19281 19282 873 19283 0 19280 19281 19282 873 -19284 0 19280 19281 19282 873 19285 0 c -1-1 --> -2 c ( b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ b^{97, 9}_0 ∧ -p_873) -> ( b^{97, 10}_2 ∧ b^{97, 10}_1 ∧ -b^{97, 10}_0) c in CNF: c -b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ p_873 ∨ b^{97, 10}_2 c -b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ p_873 ∨ b^{97, 10}_1 c -b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ p_873 ∨ -b^{97, 10}_0 c in DIMACS: -19280 19281 -19282 873 19283 0 -19280 19281 -19282 873 19284 0 -19280 19281 -19282 873 -19285 0 c -2-1 --> break c ( b^{97, 9}_2 ∧ b^{97, 9}_1 ∧ -b^{97, 9}_0 ∧ -p_873) -> break c in CNF: c -b^{97, 9}_2 ∨ -b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ p_873 ∨ break c in DIMACS: -19280 -19281 19282 873 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 9}_2 ∧ -b^{97, 9}_1 ∧ -b^{97, 9}_0 ∧ true) c in CNF: c -b^{97, 9}_2 ∨ b^{97, 9}_1 ∨ b^{97, 9}_0 ∨ false c in DIMACS: -19280 19281 19282 0 c 3 does not represent an automaton state. c -(-b^{97, 9}_2 ∧ b^{97, 9}_1 ∧ b^{97, 9}_0 ∧ true) c in CNF: c b^{97, 9}_2 ∨ -b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ false c in DIMACS: 19280 -19281 -19282 0 c -3 does not represent an automaton state. c -( b^{97, 9}_2 ∧ b^{97, 9}_1 ∧ b^{97, 9}_0 ∧ true) c in CNF: c -b^{97, 9}_2 ∨ -b^{97, 9}_1 ∨ -b^{97, 9}_0 ∨ false c in DIMACS: -19280 -19281 -19282 0 c i = 10 c -2+1 --> -1 c ( b^{97, 10}_2 ∧ b^{97, 10}_1 ∧ -b^{97, 10}_0 ∧ p_970) -> ( b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ b^{97, 11}_0) c in CNF: c -b^{97, 10}_2 ∨ -b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ -p_970 ∨ b^{97, 11}_2 c -b^{97, 10}_2 ∨ -b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ -p_970 ∨ -b^{97, 11}_1 c -b^{97, 10}_2 ∨ -b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ -p_970 ∨ b^{97, 11}_0 c in DIMACS: -19283 -19284 19285 -970 19286 0 -19283 -19284 19285 -970 -19287 0 -19283 -19284 19285 -970 19288 0 c -1+1 --> 0 c ( b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ b^{97, 10}_0 ∧ p_970) -> (-b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ -b^{97, 11}_0) c in CNF: c -b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ -p_970 ∨ -b^{97, 11}_2 c -b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ -p_970 ∨ -b^{97, 11}_1 c -b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ -p_970 ∨ -b^{97, 11}_0 c in DIMACS: -19283 19284 -19285 -970 -19286 0 -19283 19284 -19285 -970 -19287 0 -19283 19284 -19285 -970 -19288 0 c 0+1 --> 1 c (-b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ -b^{97, 10}_0 ∧ p_970) -> (-b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ b^{97, 11}_0) c in CNF: c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ -p_970 ∨ -b^{97, 11}_2 c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ -p_970 ∨ -b^{97, 11}_1 c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ -p_970 ∨ b^{97, 11}_0 c in DIMACS: 19283 19284 19285 -970 -19286 0 19283 19284 19285 -970 -19287 0 19283 19284 19285 -970 19288 0 c 1+1 --> 2 c (-b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ b^{97, 10}_0 ∧ p_970) -> (-b^{97, 11}_2 ∧ b^{97, 11}_1 ∧ -b^{97, 11}_0) c in CNF: c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ -p_970 ∨ -b^{97, 11}_2 c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ -p_970 ∨ b^{97, 11}_1 c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ -p_970 ∨ -b^{97, 11}_0 c in DIMACS: 19283 19284 -19285 -970 -19286 0 19283 19284 -19285 -970 19287 0 19283 19284 -19285 -970 -19288 0 c 2+1 --> break c (-b^{97, 10}_2 ∧ b^{97, 10}_1 ∧ -b^{97, 10}_0 ∧ p_970) -> break c in CNF: c b^{97, 10}_2 ∨ -b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ -p_970 ∨ break c in DIMACS: 19283 -19284 19285 -970 1162 0 c 2-1 --> 1 c (-b^{97, 10}_2 ∧ b^{97, 10}_1 ∧ -b^{97, 10}_0 ∧ -p_970) -> (-b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ b^{97, 11}_0) c in CNF: c b^{97, 10}_2 ∨ -b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ p_970 ∨ -b^{97, 11}_2 c b^{97, 10}_2 ∨ -b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ p_970 ∨ -b^{97, 11}_1 c b^{97, 10}_2 ∨ -b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ p_970 ∨ b^{97, 11}_0 c in DIMACS: 19283 -19284 19285 970 -19286 0 19283 -19284 19285 970 -19287 0 19283 -19284 19285 970 19288 0 c 1-1 --> 0 c (-b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ b^{97, 10}_0 ∧ -p_970) -> (-b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ -b^{97, 11}_0) c in CNF: c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ p_970 ∨ -b^{97, 11}_2 c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ p_970 ∨ -b^{97, 11}_1 c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ p_970 ∨ -b^{97, 11}_0 c in DIMACS: 19283 19284 -19285 970 -19286 0 19283 19284 -19285 970 -19287 0 19283 19284 -19285 970 -19288 0 c 0-1 --> -1 c (-b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ -b^{97, 10}_0 ∧ -p_970) -> ( b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ b^{97, 11}_0) c in CNF: c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ p_970 ∨ b^{97, 11}_2 c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ p_970 ∨ -b^{97, 11}_1 c b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ p_970 ∨ b^{97, 11}_0 c in DIMACS: 19283 19284 19285 970 19286 0 19283 19284 19285 970 -19287 0 19283 19284 19285 970 19288 0 c -1-1 --> -2 c ( b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ b^{97, 10}_0 ∧ -p_970) -> ( b^{97, 11}_2 ∧ b^{97, 11}_1 ∧ -b^{97, 11}_0) c in CNF: c -b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ p_970 ∨ b^{97, 11}_2 c -b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ p_970 ∨ b^{97, 11}_1 c -b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ p_970 ∨ -b^{97, 11}_0 c in DIMACS: -19283 19284 -19285 970 19286 0 -19283 19284 -19285 970 19287 0 -19283 19284 -19285 970 -19288 0 c -2-1 --> break c ( b^{97, 10}_2 ∧ b^{97, 10}_1 ∧ -b^{97, 10}_0 ∧ -p_970) -> break c in CNF: c -b^{97, 10}_2 ∨ -b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ p_970 ∨ break c in DIMACS: -19283 -19284 19285 970 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 10}_2 ∧ -b^{97, 10}_1 ∧ -b^{97, 10}_0 ∧ true) c in CNF: c -b^{97, 10}_2 ∨ b^{97, 10}_1 ∨ b^{97, 10}_0 ∨ false c in DIMACS: -19283 19284 19285 0 c 3 does not represent an automaton state. c -(-b^{97, 10}_2 ∧ b^{97, 10}_1 ∧ b^{97, 10}_0 ∧ true) c in CNF: c b^{97, 10}_2 ∨ -b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ false c in DIMACS: 19283 -19284 -19285 0 c -3 does not represent an automaton state. c -( b^{97, 10}_2 ∧ b^{97, 10}_1 ∧ b^{97, 10}_0 ∧ true) c in CNF: c -b^{97, 10}_2 ∨ -b^{97, 10}_1 ∨ -b^{97, 10}_0 ∨ false c in DIMACS: -19283 -19284 -19285 0 c i = 11 c -2+1 --> -1 c ( b^{97, 11}_2 ∧ b^{97, 11}_1 ∧ -b^{97, 11}_0 ∧ p_1067) -> ( b^{97, 12}_2 ∧ -b^{97, 12}_1 ∧ b^{97, 12}_0) c in CNF: c -b^{97, 11}_2 ∨ -b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ -p_1067 ∨ b^{97, 12}_2 c -b^{97, 11}_2 ∨ -b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ -p_1067 ∨ -b^{97, 12}_1 c -b^{97, 11}_2 ∨ -b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ -p_1067 ∨ b^{97, 12}_0 c in DIMACS: -19286 -19287 19288 -1067 19289 0 -19286 -19287 19288 -1067 -19290 0 -19286 -19287 19288 -1067 19291 0 c -1+1 --> 0 c ( b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ b^{97, 11}_0 ∧ p_1067) -> (-b^{97, 12}_2 ∧ -b^{97, 12}_1 ∧ -b^{97, 12}_0) c in CNF: c -b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ -p_1067 ∨ -b^{97, 12}_2 c -b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ -p_1067 ∨ -b^{97, 12}_1 c -b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ -p_1067 ∨ -b^{97, 12}_0 c in DIMACS: -19286 19287 -19288 -1067 -19289 0 -19286 19287 -19288 -1067 -19290 0 -19286 19287 -19288 -1067 -19291 0 c 0+1 --> 1 c (-b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ -b^{97, 11}_0 ∧ p_1067) -> (-b^{97, 12}_2 ∧ -b^{97, 12}_1 ∧ b^{97, 12}_0) c in CNF: c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ -p_1067 ∨ -b^{97, 12}_2 c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ -p_1067 ∨ -b^{97, 12}_1 c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ -p_1067 ∨ b^{97, 12}_0 c in DIMACS: 19286 19287 19288 -1067 -19289 0 19286 19287 19288 -1067 -19290 0 19286 19287 19288 -1067 19291 0 c 1+1 --> 2 c (-b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ b^{97, 11}_0 ∧ p_1067) -> (-b^{97, 12}_2 ∧ b^{97, 12}_1 ∧ -b^{97, 12}_0) c in CNF: c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ -p_1067 ∨ -b^{97, 12}_2 c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ -p_1067 ∨ b^{97, 12}_1 c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ -p_1067 ∨ -b^{97, 12}_0 c in DIMACS: 19286 19287 -19288 -1067 -19289 0 19286 19287 -19288 -1067 19290 0 19286 19287 -19288 -1067 -19291 0 c 2+1 --> break c (-b^{97, 11}_2 ∧ b^{97, 11}_1 ∧ -b^{97, 11}_0 ∧ p_1067) -> break c in CNF: c b^{97, 11}_2 ∨ -b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ -p_1067 ∨ break c in DIMACS: 19286 -19287 19288 -1067 1162 0 c 2-1 --> 1 c (-b^{97, 11}_2 ∧ b^{97, 11}_1 ∧ -b^{97, 11}_0 ∧ -p_1067) -> (-b^{97, 12}_2 ∧ -b^{97, 12}_1 ∧ b^{97, 12}_0) c in CNF: c b^{97, 11}_2 ∨ -b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ p_1067 ∨ -b^{97, 12}_2 c b^{97, 11}_2 ∨ -b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ p_1067 ∨ -b^{97, 12}_1 c b^{97, 11}_2 ∨ -b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ p_1067 ∨ b^{97, 12}_0 c in DIMACS: 19286 -19287 19288 1067 -19289 0 19286 -19287 19288 1067 -19290 0 19286 -19287 19288 1067 19291 0 c 1-1 --> 0 c (-b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ b^{97, 11}_0 ∧ -p_1067) -> (-b^{97, 12}_2 ∧ -b^{97, 12}_1 ∧ -b^{97, 12}_0) c in CNF: c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ p_1067 ∨ -b^{97, 12}_2 c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ p_1067 ∨ -b^{97, 12}_1 c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ p_1067 ∨ -b^{97, 12}_0 c in DIMACS: 19286 19287 -19288 1067 -19289 0 19286 19287 -19288 1067 -19290 0 19286 19287 -19288 1067 -19291 0 c 0-1 --> -1 c (-b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ -b^{97, 11}_0 ∧ -p_1067) -> ( b^{97, 12}_2 ∧ -b^{97, 12}_1 ∧ b^{97, 12}_0) c in CNF: c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ p_1067 ∨ b^{97, 12}_2 c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ p_1067 ∨ -b^{97, 12}_1 c b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ p_1067 ∨ b^{97, 12}_0 c in DIMACS: 19286 19287 19288 1067 19289 0 19286 19287 19288 1067 -19290 0 19286 19287 19288 1067 19291 0 c -1-1 --> -2 c ( b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ b^{97, 11}_0 ∧ -p_1067) -> ( b^{97, 12}_2 ∧ b^{97, 12}_1 ∧ -b^{97, 12}_0) c in CNF: c -b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ p_1067 ∨ b^{97, 12}_2 c -b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ p_1067 ∨ b^{97, 12}_1 c -b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ p_1067 ∨ -b^{97, 12}_0 c in DIMACS: -19286 19287 -19288 1067 19289 0 -19286 19287 -19288 1067 19290 0 -19286 19287 -19288 1067 -19291 0 c -2-1 --> break c ( b^{97, 11}_2 ∧ b^{97, 11}_1 ∧ -b^{97, 11}_0 ∧ -p_1067) -> break c in CNF: c -b^{97, 11}_2 ∨ -b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ p_1067 ∨ break c in DIMACS: -19286 -19287 19288 1067 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{97, 11}_2 ∧ -b^{97, 11}_1 ∧ -b^{97, 11}_0 ∧ true) c in CNF: c -b^{97, 11}_2 ∨ b^{97, 11}_1 ∨ b^{97, 11}_0 ∨ false c in DIMACS: -19286 19287 19288 0 c 3 does not represent an automaton state. c -(-b^{97, 11}_2 ∧ b^{97, 11}_1 ∧ b^{97, 11}_0 ∧ true) c in CNF: c b^{97, 11}_2 ∨ -b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ false c in DIMACS: 19286 -19287 -19288 0 c -3 does not represent an automaton state. c -( b^{97, 11}_2 ∧ b^{97, 11}_1 ∧ b^{97, 11}_0 ∧ true) c in CNF: c -b^{97, 11}_2 ∨ -b^{97, 11}_1 ∨ -b^{97, 11}_0 ∨ false c in DIMACS: -19286 -19287 -19288 0 c INIT for k = 98 c -b^{98, 1}_2 c -b^{98, 1}_1 c -b^{98, 1}_0 c in DIMACS: -19292 0 -19293 0 -19294 0 c Transitions for k = 98 c i = 1 c -2+1 --> -1 c ( b^{98, 1}_2 ∧ b^{98, 1}_1 ∧ -b^{98, 1}_0 ∧ p_98) -> ( b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ b^{98, 2}_0) c in CNF: c -b^{98, 1}_2 ∨ -b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ -p_98 ∨ b^{98, 2}_2 c -b^{98, 1}_2 ∨ -b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ -p_98 ∨ -b^{98, 2}_1 c -b^{98, 1}_2 ∨ -b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ -p_98 ∨ b^{98, 2}_0 c in DIMACS: -19292 -19293 19294 -98 19295 0 -19292 -19293 19294 -98 -19296 0 -19292 -19293 19294 -98 19297 0 c -1+1 --> 0 c ( b^{98, 1}_2 ∧ -b^{98, 1}_1 ∧ b^{98, 1}_0 ∧ p_98) -> (-b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ -b^{98, 2}_0) c in CNF: c -b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ -p_98 ∨ -b^{98, 2}_2 c -b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ -p_98 ∨ -b^{98, 2}_1 c -b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ -p_98 ∨ -b^{98, 2}_0 c in DIMACS: -19292 19293 -19294 -98 -19295 0 -19292 19293 -19294 -98 -19296 0 -19292 19293 -19294 -98 -19297 0 c 0+1 --> 1 c (-b^{98, 1}_2 ∧ -b^{98, 1}_1 ∧ -b^{98, 1}_0 ∧ p_98) -> (-b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ b^{98, 2}_0) c in CNF: c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ -p_98 ∨ -b^{98, 2}_2 c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ -p_98 ∨ -b^{98, 2}_1 c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ -p_98 ∨ b^{98, 2}_0 c in DIMACS: 19292 19293 19294 -98 -19295 0 19292 19293 19294 -98 -19296 0 19292 19293 19294 -98 19297 0 c 1+1 --> 2 c (-b^{98, 1}_2 ∧ -b^{98, 1}_1 ∧ b^{98, 1}_0 ∧ p_98) -> (-b^{98, 2}_2 ∧ b^{98, 2}_1 ∧ -b^{98, 2}_0) c in CNF: c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ -p_98 ∨ -b^{98, 2}_2 c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ -p_98 ∨ b^{98, 2}_1 c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ -p_98 ∨ -b^{98, 2}_0 c in DIMACS: 19292 19293 -19294 -98 -19295 0 19292 19293 -19294 -98 19296 0 19292 19293 -19294 -98 -19297 0 c 2+1 --> break c (-b^{98, 1}_2 ∧ b^{98, 1}_1 ∧ -b^{98, 1}_0 ∧ p_98) -> break c in CNF: c b^{98, 1}_2 ∨ -b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ -p_98 ∨ break c in DIMACS: 19292 -19293 19294 -98 1162 0 c 2-1 --> 1 c (-b^{98, 1}_2 ∧ b^{98, 1}_1 ∧ -b^{98, 1}_0 ∧ -p_98) -> (-b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ b^{98, 2}_0) c in CNF: c b^{98, 1}_2 ∨ -b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ p_98 ∨ -b^{98, 2}_2 c b^{98, 1}_2 ∨ -b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ p_98 ∨ -b^{98, 2}_1 c b^{98, 1}_2 ∨ -b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ p_98 ∨ b^{98, 2}_0 c in DIMACS: 19292 -19293 19294 98 -19295 0 19292 -19293 19294 98 -19296 0 19292 -19293 19294 98 19297 0 c 1-1 --> 0 c (-b^{98, 1}_2 ∧ -b^{98, 1}_1 ∧ b^{98, 1}_0 ∧ -p_98) -> (-b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ -b^{98, 2}_0) c in CNF: c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ p_98 ∨ -b^{98, 2}_2 c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ p_98 ∨ -b^{98, 2}_1 c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ p_98 ∨ -b^{98, 2}_0 c in DIMACS: 19292 19293 -19294 98 -19295 0 19292 19293 -19294 98 -19296 0 19292 19293 -19294 98 -19297 0 c 0-1 --> -1 c (-b^{98, 1}_2 ∧ -b^{98, 1}_1 ∧ -b^{98, 1}_0 ∧ -p_98) -> ( b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ b^{98, 2}_0) c in CNF: c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ p_98 ∨ b^{98, 2}_2 c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ p_98 ∨ -b^{98, 2}_1 c b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ p_98 ∨ b^{98, 2}_0 c in DIMACS: 19292 19293 19294 98 19295 0 19292 19293 19294 98 -19296 0 19292 19293 19294 98 19297 0 c -1-1 --> -2 c ( b^{98, 1}_2 ∧ -b^{98, 1}_1 ∧ b^{98, 1}_0 ∧ -p_98) -> ( b^{98, 2}_2 ∧ b^{98, 2}_1 ∧ -b^{98, 2}_0) c in CNF: c -b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ p_98 ∨ b^{98, 2}_2 c -b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ p_98 ∨ b^{98, 2}_1 c -b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ p_98 ∨ -b^{98, 2}_0 c in DIMACS: -19292 19293 -19294 98 19295 0 -19292 19293 -19294 98 19296 0 -19292 19293 -19294 98 -19297 0 c -2-1 --> break c ( b^{98, 1}_2 ∧ b^{98, 1}_1 ∧ -b^{98, 1}_0 ∧ -p_98) -> break c in CNF: c -b^{98, 1}_2 ∨ -b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ p_98 ∨ break c in DIMACS: -19292 -19293 19294 98 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 1}_2 ∧ -b^{98, 1}_1 ∧ -b^{98, 1}_0 ∧ true) c in CNF: c -b^{98, 1}_2 ∨ b^{98, 1}_1 ∨ b^{98, 1}_0 ∨ false c in DIMACS: -19292 19293 19294 0 c 3 does not represent an automaton state. c -(-b^{98, 1}_2 ∧ b^{98, 1}_1 ∧ b^{98, 1}_0 ∧ true) c in CNF: c b^{98, 1}_2 ∨ -b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ false c in DIMACS: 19292 -19293 -19294 0 c -3 does not represent an automaton state. c -( b^{98, 1}_2 ∧ b^{98, 1}_1 ∧ b^{98, 1}_0 ∧ true) c in CNF: c -b^{98, 1}_2 ∨ -b^{98, 1}_1 ∨ -b^{98, 1}_0 ∨ false c in DIMACS: -19292 -19293 -19294 0 c i = 2 c -2+1 --> -1 c ( b^{98, 2}_2 ∧ b^{98, 2}_1 ∧ -b^{98, 2}_0 ∧ p_196) -> ( b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ b^{98, 3}_0) c in CNF: c -b^{98, 2}_2 ∨ -b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ -p_196 ∨ b^{98, 3}_2 c -b^{98, 2}_2 ∨ -b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ -p_196 ∨ -b^{98, 3}_1 c -b^{98, 2}_2 ∨ -b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ -p_196 ∨ b^{98, 3}_0 c in DIMACS: -19295 -19296 19297 -196 19298 0 -19295 -19296 19297 -196 -19299 0 -19295 -19296 19297 -196 19300 0 c -1+1 --> 0 c ( b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ b^{98, 2}_0 ∧ p_196) -> (-b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ -b^{98, 3}_0) c in CNF: c -b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ -p_196 ∨ -b^{98, 3}_2 c -b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ -p_196 ∨ -b^{98, 3}_1 c -b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ -p_196 ∨ -b^{98, 3}_0 c in DIMACS: -19295 19296 -19297 -196 -19298 0 -19295 19296 -19297 -196 -19299 0 -19295 19296 -19297 -196 -19300 0 c 0+1 --> 1 c (-b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ -b^{98, 2}_0 ∧ p_196) -> (-b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ b^{98, 3}_0) c in CNF: c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ -p_196 ∨ -b^{98, 3}_2 c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ -p_196 ∨ -b^{98, 3}_1 c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ -p_196 ∨ b^{98, 3}_0 c in DIMACS: 19295 19296 19297 -196 -19298 0 19295 19296 19297 -196 -19299 0 19295 19296 19297 -196 19300 0 c 1+1 --> 2 c (-b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ b^{98, 2}_0 ∧ p_196) -> (-b^{98, 3}_2 ∧ b^{98, 3}_1 ∧ -b^{98, 3}_0) c in CNF: c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ -p_196 ∨ -b^{98, 3}_2 c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ -p_196 ∨ b^{98, 3}_1 c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ -p_196 ∨ -b^{98, 3}_0 c in DIMACS: 19295 19296 -19297 -196 -19298 0 19295 19296 -19297 -196 19299 0 19295 19296 -19297 -196 -19300 0 c 2+1 --> break c (-b^{98, 2}_2 ∧ b^{98, 2}_1 ∧ -b^{98, 2}_0 ∧ p_196) -> break c in CNF: c b^{98, 2}_2 ∨ -b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ -p_196 ∨ break c in DIMACS: 19295 -19296 19297 -196 1162 0 c 2-1 --> 1 c (-b^{98, 2}_2 ∧ b^{98, 2}_1 ∧ -b^{98, 2}_0 ∧ -p_196) -> (-b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ b^{98, 3}_0) c in CNF: c b^{98, 2}_2 ∨ -b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ p_196 ∨ -b^{98, 3}_2 c b^{98, 2}_2 ∨ -b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ p_196 ∨ -b^{98, 3}_1 c b^{98, 2}_2 ∨ -b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ p_196 ∨ b^{98, 3}_0 c in DIMACS: 19295 -19296 19297 196 -19298 0 19295 -19296 19297 196 -19299 0 19295 -19296 19297 196 19300 0 c 1-1 --> 0 c (-b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ b^{98, 2}_0 ∧ -p_196) -> (-b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ -b^{98, 3}_0) c in CNF: c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ p_196 ∨ -b^{98, 3}_2 c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ p_196 ∨ -b^{98, 3}_1 c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ p_196 ∨ -b^{98, 3}_0 c in DIMACS: 19295 19296 -19297 196 -19298 0 19295 19296 -19297 196 -19299 0 19295 19296 -19297 196 -19300 0 c 0-1 --> -1 c (-b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ -b^{98, 2}_0 ∧ -p_196) -> ( b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ b^{98, 3}_0) c in CNF: c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ p_196 ∨ b^{98, 3}_2 c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ p_196 ∨ -b^{98, 3}_1 c b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ p_196 ∨ b^{98, 3}_0 c in DIMACS: 19295 19296 19297 196 19298 0 19295 19296 19297 196 -19299 0 19295 19296 19297 196 19300 0 c -1-1 --> -2 c ( b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ b^{98, 2}_0 ∧ -p_196) -> ( b^{98, 3}_2 ∧ b^{98, 3}_1 ∧ -b^{98, 3}_0) c in CNF: c -b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ p_196 ∨ b^{98, 3}_2 c -b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ p_196 ∨ b^{98, 3}_1 c -b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ p_196 ∨ -b^{98, 3}_0 c in DIMACS: -19295 19296 -19297 196 19298 0 -19295 19296 -19297 196 19299 0 -19295 19296 -19297 196 -19300 0 c -2-1 --> break c ( b^{98, 2}_2 ∧ b^{98, 2}_1 ∧ -b^{98, 2}_0 ∧ -p_196) -> break c in CNF: c -b^{98, 2}_2 ∨ -b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ p_196 ∨ break c in DIMACS: -19295 -19296 19297 196 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 2}_2 ∧ -b^{98, 2}_1 ∧ -b^{98, 2}_0 ∧ true) c in CNF: c -b^{98, 2}_2 ∨ b^{98, 2}_1 ∨ b^{98, 2}_0 ∨ false c in DIMACS: -19295 19296 19297 0 c 3 does not represent an automaton state. c -(-b^{98, 2}_2 ∧ b^{98, 2}_1 ∧ b^{98, 2}_0 ∧ true) c in CNF: c b^{98, 2}_2 ∨ -b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ false c in DIMACS: 19295 -19296 -19297 0 c -3 does not represent an automaton state. c -( b^{98, 2}_2 ∧ b^{98, 2}_1 ∧ b^{98, 2}_0 ∧ true) c in CNF: c -b^{98, 2}_2 ∨ -b^{98, 2}_1 ∨ -b^{98, 2}_0 ∨ false c in DIMACS: -19295 -19296 -19297 0 c i = 3 c -2+1 --> -1 c ( b^{98, 3}_2 ∧ b^{98, 3}_1 ∧ -b^{98, 3}_0 ∧ p_294) -> ( b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ b^{98, 4}_0) c in CNF: c -b^{98, 3}_2 ∨ -b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ -p_294 ∨ b^{98, 4}_2 c -b^{98, 3}_2 ∨ -b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ -p_294 ∨ -b^{98, 4}_1 c -b^{98, 3}_2 ∨ -b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ -p_294 ∨ b^{98, 4}_0 c in DIMACS: -19298 -19299 19300 -294 19301 0 -19298 -19299 19300 -294 -19302 0 -19298 -19299 19300 -294 19303 0 c -1+1 --> 0 c ( b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ b^{98, 3}_0 ∧ p_294) -> (-b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ -b^{98, 4}_0) c in CNF: c -b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ -p_294 ∨ -b^{98, 4}_2 c -b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ -p_294 ∨ -b^{98, 4}_1 c -b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ -p_294 ∨ -b^{98, 4}_0 c in DIMACS: -19298 19299 -19300 -294 -19301 0 -19298 19299 -19300 -294 -19302 0 -19298 19299 -19300 -294 -19303 0 c 0+1 --> 1 c (-b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ -b^{98, 3}_0 ∧ p_294) -> (-b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ b^{98, 4}_0) c in CNF: c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ -p_294 ∨ -b^{98, 4}_2 c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ -p_294 ∨ -b^{98, 4}_1 c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ -p_294 ∨ b^{98, 4}_0 c in DIMACS: 19298 19299 19300 -294 -19301 0 19298 19299 19300 -294 -19302 0 19298 19299 19300 -294 19303 0 c 1+1 --> 2 c (-b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ b^{98, 3}_0 ∧ p_294) -> (-b^{98, 4}_2 ∧ b^{98, 4}_1 ∧ -b^{98, 4}_0) c in CNF: c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ -p_294 ∨ -b^{98, 4}_2 c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ -p_294 ∨ b^{98, 4}_1 c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ -p_294 ∨ -b^{98, 4}_0 c in DIMACS: 19298 19299 -19300 -294 -19301 0 19298 19299 -19300 -294 19302 0 19298 19299 -19300 -294 -19303 0 c 2+1 --> break c (-b^{98, 3}_2 ∧ b^{98, 3}_1 ∧ -b^{98, 3}_0 ∧ p_294) -> break c in CNF: c b^{98, 3}_2 ∨ -b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ -p_294 ∨ break c in DIMACS: 19298 -19299 19300 -294 1162 0 c 2-1 --> 1 c (-b^{98, 3}_2 ∧ b^{98, 3}_1 ∧ -b^{98, 3}_0 ∧ -p_294) -> (-b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ b^{98, 4}_0) c in CNF: c b^{98, 3}_2 ∨ -b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ p_294 ∨ -b^{98, 4}_2 c b^{98, 3}_2 ∨ -b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ p_294 ∨ -b^{98, 4}_1 c b^{98, 3}_2 ∨ -b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ p_294 ∨ b^{98, 4}_0 c in DIMACS: 19298 -19299 19300 294 -19301 0 19298 -19299 19300 294 -19302 0 19298 -19299 19300 294 19303 0 c 1-1 --> 0 c (-b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ b^{98, 3}_0 ∧ -p_294) -> (-b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ -b^{98, 4}_0) c in CNF: c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ p_294 ∨ -b^{98, 4}_2 c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ p_294 ∨ -b^{98, 4}_1 c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ p_294 ∨ -b^{98, 4}_0 c in DIMACS: 19298 19299 -19300 294 -19301 0 19298 19299 -19300 294 -19302 0 19298 19299 -19300 294 -19303 0 c 0-1 --> -1 c (-b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ -b^{98, 3}_0 ∧ -p_294) -> ( b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ b^{98, 4}_0) c in CNF: c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ p_294 ∨ b^{98, 4}_2 c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ p_294 ∨ -b^{98, 4}_1 c b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ p_294 ∨ b^{98, 4}_0 c in DIMACS: 19298 19299 19300 294 19301 0 19298 19299 19300 294 -19302 0 19298 19299 19300 294 19303 0 c -1-1 --> -2 c ( b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ b^{98, 3}_0 ∧ -p_294) -> ( b^{98, 4}_2 ∧ b^{98, 4}_1 ∧ -b^{98, 4}_0) c in CNF: c -b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ p_294 ∨ b^{98, 4}_2 c -b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ p_294 ∨ b^{98, 4}_1 c -b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ p_294 ∨ -b^{98, 4}_0 c in DIMACS: -19298 19299 -19300 294 19301 0 -19298 19299 -19300 294 19302 0 -19298 19299 -19300 294 -19303 0 c -2-1 --> break c ( b^{98, 3}_2 ∧ b^{98, 3}_1 ∧ -b^{98, 3}_0 ∧ -p_294) -> break c in CNF: c -b^{98, 3}_2 ∨ -b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ p_294 ∨ break c in DIMACS: -19298 -19299 19300 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 3}_2 ∧ -b^{98, 3}_1 ∧ -b^{98, 3}_0 ∧ true) c in CNF: c -b^{98, 3}_2 ∨ b^{98, 3}_1 ∨ b^{98, 3}_0 ∨ false c in DIMACS: -19298 19299 19300 0 c 3 does not represent an automaton state. c -(-b^{98, 3}_2 ∧ b^{98, 3}_1 ∧ b^{98, 3}_0 ∧ true) c in CNF: c b^{98, 3}_2 ∨ -b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ false c in DIMACS: 19298 -19299 -19300 0 c -3 does not represent an automaton state. c -( b^{98, 3}_2 ∧ b^{98, 3}_1 ∧ b^{98, 3}_0 ∧ true) c in CNF: c -b^{98, 3}_2 ∨ -b^{98, 3}_1 ∨ -b^{98, 3}_0 ∨ false c in DIMACS: -19298 -19299 -19300 0 c i = 4 c -2+1 --> -1 c ( b^{98, 4}_2 ∧ b^{98, 4}_1 ∧ -b^{98, 4}_0 ∧ p_392) -> ( b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ b^{98, 5}_0) c in CNF: c -b^{98, 4}_2 ∨ -b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ -p_392 ∨ b^{98, 5}_2 c -b^{98, 4}_2 ∨ -b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ -p_392 ∨ -b^{98, 5}_1 c -b^{98, 4}_2 ∨ -b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ -p_392 ∨ b^{98, 5}_0 c in DIMACS: -19301 -19302 19303 -392 19304 0 -19301 -19302 19303 -392 -19305 0 -19301 -19302 19303 -392 19306 0 c -1+1 --> 0 c ( b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ b^{98, 4}_0 ∧ p_392) -> (-b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ -b^{98, 5}_0) c in CNF: c -b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ -p_392 ∨ -b^{98, 5}_2 c -b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ -p_392 ∨ -b^{98, 5}_1 c -b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ -p_392 ∨ -b^{98, 5}_0 c in DIMACS: -19301 19302 -19303 -392 -19304 0 -19301 19302 -19303 -392 -19305 0 -19301 19302 -19303 -392 -19306 0 c 0+1 --> 1 c (-b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ -b^{98, 4}_0 ∧ p_392) -> (-b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ b^{98, 5}_0) c in CNF: c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ -p_392 ∨ -b^{98, 5}_2 c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ -p_392 ∨ -b^{98, 5}_1 c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ -p_392 ∨ b^{98, 5}_0 c in DIMACS: 19301 19302 19303 -392 -19304 0 19301 19302 19303 -392 -19305 0 19301 19302 19303 -392 19306 0 c 1+1 --> 2 c (-b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ b^{98, 4}_0 ∧ p_392) -> (-b^{98, 5}_2 ∧ b^{98, 5}_1 ∧ -b^{98, 5}_0) c in CNF: c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ -p_392 ∨ -b^{98, 5}_2 c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ -p_392 ∨ b^{98, 5}_1 c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ -p_392 ∨ -b^{98, 5}_0 c in DIMACS: 19301 19302 -19303 -392 -19304 0 19301 19302 -19303 -392 19305 0 19301 19302 -19303 -392 -19306 0 c 2+1 --> break c (-b^{98, 4}_2 ∧ b^{98, 4}_1 ∧ -b^{98, 4}_0 ∧ p_392) -> break c in CNF: c b^{98, 4}_2 ∨ -b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ -p_392 ∨ break c in DIMACS: 19301 -19302 19303 -392 1162 0 c 2-1 --> 1 c (-b^{98, 4}_2 ∧ b^{98, 4}_1 ∧ -b^{98, 4}_0 ∧ -p_392) -> (-b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ b^{98, 5}_0) c in CNF: c b^{98, 4}_2 ∨ -b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ p_392 ∨ -b^{98, 5}_2 c b^{98, 4}_2 ∨ -b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ p_392 ∨ -b^{98, 5}_1 c b^{98, 4}_2 ∨ -b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ p_392 ∨ b^{98, 5}_0 c in DIMACS: 19301 -19302 19303 392 -19304 0 19301 -19302 19303 392 -19305 0 19301 -19302 19303 392 19306 0 c 1-1 --> 0 c (-b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ b^{98, 4}_0 ∧ -p_392) -> (-b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ -b^{98, 5}_0) c in CNF: c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ p_392 ∨ -b^{98, 5}_2 c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ p_392 ∨ -b^{98, 5}_1 c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ p_392 ∨ -b^{98, 5}_0 c in DIMACS: 19301 19302 -19303 392 -19304 0 19301 19302 -19303 392 -19305 0 19301 19302 -19303 392 -19306 0 c 0-1 --> -1 c (-b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ -b^{98, 4}_0 ∧ -p_392) -> ( b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ b^{98, 5}_0) c in CNF: c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ p_392 ∨ b^{98, 5}_2 c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ p_392 ∨ -b^{98, 5}_1 c b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ p_392 ∨ b^{98, 5}_0 c in DIMACS: 19301 19302 19303 392 19304 0 19301 19302 19303 392 -19305 0 19301 19302 19303 392 19306 0 c -1-1 --> -2 c ( b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ b^{98, 4}_0 ∧ -p_392) -> ( b^{98, 5}_2 ∧ b^{98, 5}_1 ∧ -b^{98, 5}_0) c in CNF: c -b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ p_392 ∨ b^{98, 5}_2 c -b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ p_392 ∨ b^{98, 5}_1 c -b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ p_392 ∨ -b^{98, 5}_0 c in DIMACS: -19301 19302 -19303 392 19304 0 -19301 19302 -19303 392 19305 0 -19301 19302 -19303 392 -19306 0 c -2-1 --> break c ( b^{98, 4}_2 ∧ b^{98, 4}_1 ∧ -b^{98, 4}_0 ∧ -p_392) -> break c in CNF: c -b^{98, 4}_2 ∨ -b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ p_392 ∨ break c in DIMACS: -19301 -19302 19303 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 4}_2 ∧ -b^{98, 4}_1 ∧ -b^{98, 4}_0 ∧ true) c in CNF: c -b^{98, 4}_2 ∨ b^{98, 4}_1 ∨ b^{98, 4}_0 ∨ false c in DIMACS: -19301 19302 19303 0 c 3 does not represent an automaton state. c -(-b^{98, 4}_2 ∧ b^{98, 4}_1 ∧ b^{98, 4}_0 ∧ true) c in CNF: c b^{98, 4}_2 ∨ -b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ false c in DIMACS: 19301 -19302 -19303 0 c -3 does not represent an automaton state. c -( b^{98, 4}_2 ∧ b^{98, 4}_1 ∧ b^{98, 4}_0 ∧ true) c in CNF: c -b^{98, 4}_2 ∨ -b^{98, 4}_1 ∨ -b^{98, 4}_0 ∨ false c in DIMACS: -19301 -19302 -19303 0 c i = 5 c -2+1 --> -1 c ( b^{98, 5}_2 ∧ b^{98, 5}_1 ∧ -b^{98, 5}_0 ∧ p_490) -> ( b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ b^{98, 6}_0) c in CNF: c -b^{98, 5}_2 ∨ -b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ -p_490 ∨ b^{98, 6}_2 c -b^{98, 5}_2 ∨ -b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ -p_490 ∨ -b^{98, 6}_1 c -b^{98, 5}_2 ∨ -b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ -p_490 ∨ b^{98, 6}_0 c in DIMACS: -19304 -19305 19306 -490 19307 0 -19304 -19305 19306 -490 -19308 0 -19304 -19305 19306 -490 19309 0 c -1+1 --> 0 c ( b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ b^{98, 5}_0 ∧ p_490) -> (-b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ -b^{98, 6}_0) c in CNF: c -b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ -p_490 ∨ -b^{98, 6}_2 c -b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ -p_490 ∨ -b^{98, 6}_1 c -b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ -p_490 ∨ -b^{98, 6}_0 c in DIMACS: -19304 19305 -19306 -490 -19307 0 -19304 19305 -19306 -490 -19308 0 -19304 19305 -19306 -490 -19309 0 c 0+1 --> 1 c (-b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ -b^{98, 5}_0 ∧ p_490) -> (-b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ b^{98, 6}_0) c in CNF: c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ -p_490 ∨ -b^{98, 6}_2 c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ -p_490 ∨ -b^{98, 6}_1 c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ -p_490 ∨ b^{98, 6}_0 c in DIMACS: 19304 19305 19306 -490 -19307 0 19304 19305 19306 -490 -19308 0 19304 19305 19306 -490 19309 0 c 1+1 --> 2 c (-b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ b^{98, 5}_0 ∧ p_490) -> (-b^{98, 6}_2 ∧ b^{98, 6}_1 ∧ -b^{98, 6}_0) c in CNF: c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ -p_490 ∨ -b^{98, 6}_2 c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ -p_490 ∨ b^{98, 6}_1 c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ -p_490 ∨ -b^{98, 6}_0 c in DIMACS: 19304 19305 -19306 -490 -19307 0 19304 19305 -19306 -490 19308 0 19304 19305 -19306 -490 -19309 0 c 2+1 --> break c (-b^{98, 5}_2 ∧ b^{98, 5}_1 ∧ -b^{98, 5}_0 ∧ p_490) -> break c in CNF: c b^{98, 5}_2 ∨ -b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ -p_490 ∨ break c in DIMACS: 19304 -19305 19306 -490 1162 0 c 2-1 --> 1 c (-b^{98, 5}_2 ∧ b^{98, 5}_1 ∧ -b^{98, 5}_0 ∧ -p_490) -> (-b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ b^{98, 6}_0) c in CNF: c b^{98, 5}_2 ∨ -b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ p_490 ∨ -b^{98, 6}_2 c b^{98, 5}_2 ∨ -b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ p_490 ∨ -b^{98, 6}_1 c b^{98, 5}_2 ∨ -b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ p_490 ∨ b^{98, 6}_0 c in DIMACS: 19304 -19305 19306 490 -19307 0 19304 -19305 19306 490 -19308 0 19304 -19305 19306 490 19309 0 c 1-1 --> 0 c (-b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ b^{98, 5}_0 ∧ -p_490) -> (-b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ -b^{98, 6}_0) c in CNF: c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ p_490 ∨ -b^{98, 6}_2 c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ p_490 ∨ -b^{98, 6}_1 c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ p_490 ∨ -b^{98, 6}_0 c in DIMACS: 19304 19305 -19306 490 -19307 0 19304 19305 -19306 490 -19308 0 19304 19305 -19306 490 -19309 0 c 0-1 --> -1 c (-b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ -b^{98, 5}_0 ∧ -p_490) -> ( b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ b^{98, 6}_0) c in CNF: c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ p_490 ∨ b^{98, 6}_2 c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ p_490 ∨ -b^{98, 6}_1 c b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ p_490 ∨ b^{98, 6}_0 c in DIMACS: 19304 19305 19306 490 19307 0 19304 19305 19306 490 -19308 0 19304 19305 19306 490 19309 0 c -1-1 --> -2 c ( b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ b^{98, 5}_0 ∧ -p_490) -> ( b^{98, 6}_2 ∧ b^{98, 6}_1 ∧ -b^{98, 6}_0) c in CNF: c -b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ p_490 ∨ b^{98, 6}_2 c -b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ p_490 ∨ b^{98, 6}_1 c -b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ p_490 ∨ -b^{98, 6}_0 c in DIMACS: -19304 19305 -19306 490 19307 0 -19304 19305 -19306 490 19308 0 -19304 19305 -19306 490 -19309 0 c -2-1 --> break c ( b^{98, 5}_2 ∧ b^{98, 5}_1 ∧ -b^{98, 5}_0 ∧ -p_490) -> break c in CNF: c -b^{98, 5}_2 ∨ -b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ p_490 ∨ break c in DIMACS: -19304 -19305 19306 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 5}_2 ∧ -b^{98, 5}_1 ∧ -b^{98, 5}_0 ∧ true) c in CNF: c -b^{98, 5}_2 ∨ b^{98, 5}_1 ∨ b^{98, 5}_0 ∨ false c in DIMACS: -19304 19305 19306 0 c 3 does not represent an automaton state. c -(-b^{98, 5}_2 ∧ b^{98, 5}_1 ∧ b^{98, 5}_0 ∧ true) c in CNF: c b^{98, 5}_2 ∨ -b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ false c in DIMACS: 19304 -19305 -19306 0 c -3 does not represent an automaton state. c -( b^{98, 5}_2 ∧ b^{98, 5}_1 ∧ b^{98, 5}_0 ∧ true) c in CNF: c -b^{98, 5}_2 ∨ -b^{98, 5}_1 ∨ -b^{98, 5}_0 ∨ false c in DIMACS: -19304 -19305 -19306 0 c i = 6 c -2+1 --> -1 c ( b^{98, 6}_2 ∧ b^{98, 6}_1 ∧ -b^{98, 6}_0 ∧ p_588) -> ( b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ b^{98, 7}_0) c in CNF: c -b^{98, 6}_2 ∨ -b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ -p_588 ∨ b^{98, 7}_2 c -b^{98, 6}_2 ∨ -b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ -p_588 ∨ -b^{98, 7}_1 c -b^{98, 6}_2 ∨ -b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ -p_588 ∨ b^{98, 7}_0 c in DIMACS: -19307 -19308 19309 -588 19310 0 -19307 -19308 19309 -588 -19311 0 -19307 -19308 19309 -588 19312 0 c -1+1 --> 0 c ( b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ b^{98, 6}_0 ∧ p_588) -> (-b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ -b^{98, 7}_0) c in CNF: c -b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ -p_588 ∨ -b^{98, 7}_2 c -b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ -p_588 ∨ -b^{98, 7}_1 c -b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ -p_588 ∨ -b^{98, 7}_0 c in DIMACS: -19307 19308 -19309 -588 -19310 0 -19307 19308 -19309 -588 -19311 0 -19307 19308 -19309 -588 -19312 0 c 0+1 --> 1 c (-b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ -b^{98, 6}_0 ∧ p_588) -> (-b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ b^{98, 7}_0) c in CNF: c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ -p_588 ∨ -b^{98, 7}_2 c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ -p_588 ∨ -b^{98, 7}_1 c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ -p_588 ∨ b^{98, 7}_0 c in DIMACS: 19307 19308 19309 -588 -19310 0 19307 19308 19309 -588 -19311 0 19307 19308 19309 -588 19312 0 c 1+1 --> 2 c (-b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ b^{98, 6}_0 ∧ p_588) -> (-b^{98, 7}_2 ∧ b^{98, 7}_1 ∧ -b^{98, 7}_0) c in CNF: c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ -p_588 ∨ -b^{98, 7}_2 c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ -p_588 ∨ b^{98, 7}_1 c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ -p_588 ∨ -b^{98, 7}_0 c in DIMACS: 19307 19308 -19309 -588 -19310 0 19307 19308 -19309 -588 19311 0 19307 19308 -19309 -588 -19312 0 c 2+1 --> break c (-b^{98, 6}_2 ∧ b^{98, 6}_1 ∧ -b^{98, 6}_0 ∧ p_588) -> break c in CNF: c b^{98, 6}_2 ∨ -b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ -p_588 ∨ break c in DIMACS: 19307 -19308 19309 -588 1162 0 c 2-1 --> 1 c (-b^{98, 6}_2 ∧ b^{98, 6}_1 ∧ -b^{98, 6}_0 ∧ -p_588) -> (-b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ b^{98, 7}_0) c in CNF: c b^{98, 6}_2 ∨ -b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ p_588 ∨ -b^{98, 7}_2 c b^{98, 6}_2 ∨ -b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ p_588 ∨ -b^{98, 7}_1 c b^{98, 6}_2 ∨ -b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ p_588 ∨ b^{98, 7}_0 c in DIMACS: 19307 -19308 19309 588 -19310 0 19307 -19308 19309 588 -19311 0 19307 -19308 19309 588 19312 0 c 1-1 --> 0 c (-b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ b^{98, 6}_0 ∧ -p_588) -> (-b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ -b^{98, 7}_0) c in CNF: c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ p_588 ∨ -b^{98, 7}_2 c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ p_588 ∨ -b^{98, 7}_1 c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ p_588 ∨ -b^{98, 7}_0 c in DIMACS: 19307 19308 -19309 588 -19310 0 19307 19308 -19309 588 -19311 0 19307 19308 -19309 588 -19312 0 c 0-1 --> -1 c (-b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ -b^{98, 6}_0 ∧ -p_588) -> ( b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ b^{98, 7}_0) c in CNF: c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ p_588 ∨ b^{98, 7}_2 c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ p_588 ∨ -b^{98, 7}_1 c b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ p_588 ∨ b^{98, 7}_0 c in DIMACS: 19307 19308 19309 588 19310 0 19307 19308 19309 588 -19311 0 19307 19308 19309 588 19312 0 c -1-1 --> -2 c ( b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ b^{98, 6}_0 ∧ -p_588) -> ( b^{98, 7}_2 ∧ b^{98, 7}_1 ∧ -b^{98, 7}_0) c in CNF: c -b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ p_588 ∨ b^{98, 7}_2 c -b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ p_588 ∨ b^{98, 7}_1 c -b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ p_588 ∨ -b^{98, 7}_0 c in DIMACS: -19307 19308 -19309 588 19310 0 -19307 19308 -19309 588 19311 0 -19307 19308 -19309 588 -19312 0 c -2-1 --> break c ( b^{98, 6}_2 ∧ b^{98, 6}_1 ∧ -b^{98, 6}_0 ∧ -p_588) -> break c in CNF: c -b^{98, 6}_2 ∨ -b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ p_588 ∨ break c in DIMACS: -19307 -19308 19309 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 6}_2 ∧ -b^{98, 6}_1 ∧ -b^{98, 6}_0 ∧ true) c in CNF: c -b^{98, 6}_2 ∨ b^{98, 6}_1 ∨ b^{98, 6}_0 ∨ false c in DIMACS: -19307 19308 19309 0 c 3 does not represent an automaton state. c -(-b^{98, 6}_2 ∧ b^{98, 6}_1 ∧ b^{98, 6}_0 ∧ true) c in CNF: c b^{98, 6}_2 ∨ -b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ false c in DIMACS: 19307 -19308 -19309 0 c -3 does not represent an automaton state. c -( b^{98, 6}_2 ∧ b^{98, 6}_1 ∧ b^{98, 6}_0 ∧ true) c in CNF: c -b^{98, 6}_2 ∨ -b^{98, 6}_1 ∨ -b^{98, 6}_0 ∨ false c in DIMACS: -19307 -19308 -19309 0 c i = 7 c -2+1 --> -1 c ( b^{98, 7}_2 ∧ b^{98, 7}_1 ∧ -b^{98, 7}_0 ∧ p_686) -> ( b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ b^{98, 8}_0) c in CNF: c -b^{98, 7}_2 ∨ -b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ -p_686 ∨ b^{98, 8}_2 c -b^{98, 7}_2 ∨ -b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ -p_686 ∨ -b^{98, 8}_1 c -b^{98, 7}_2 ∨ -b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ -p_686 ∨ b^{98, 8}_0 c in DIMACS: -19310 -19311 19312 -686 19313 0 -19310 -19311 19312 -686 -19314 0 -19310 -19311 19312 -686 19315 0 c -1+1 --> 0 c ( b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ b^{98, 7}_0 ∧ p_686) -> (-b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ -b^{98, 8}_0) c in CNF: c -b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ -p_686 ∨ -b^{98, 8}_2 c -b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ -p_686 ∨ -b^{98, 8}_1 c -b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ -p_686 ∨ -b^{98, 8}_0 c in DIMACS: -19310 19311 -19312 -686 -19313 0 -19310 19311 -19312 -686 -19314 0 -19310 19311 -19312 -686 -19315 0 c 0+1 --> 1 c (-b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ -b^{98, 7}_0 ∧ p_686) -> (-b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ b^{98, 8}_0) c in CNF: c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ -p_686 ∨ -b^{98, 8}_2 c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ -p_686 ∨ -b^{98, 8}_1 c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ -p_686 ∨ b^{98, 8}_0 c in DIMACS: 19310 19311 19312 -686 -19313 0 19310 19311 19312 -686 -19314 0 19310 19311 19312 -686 19315 0 c 1+1 --> 2 c (-b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ b^{98, 7}_0 ∧ p_686) -> (-b^{98, 8}_2 ∧ b^{98, 8}_1 ∧ -b^{98, 8}_0) c in CNF: c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ -p_686 ∨ -b^{98, 8}_2 c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ -p_686 ∨ b^{98, 8}_1 c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ -p_686 ∨ -b^{98, 8}_0 c in DIMACS: 19310 19311 -19312 -686 -19313 0 19310 19311 -19312 -686 19314 0 19310 19311 -19312 -686 -19315 0 c 2+1 --> break c (-b^{98, 7}_2 ∧ b^{98, 7}_1 ∧ -b^{98, 7}_0 ∧ p_686) -> break c in CNF: c b^{98, 7}_2 ∨ -b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ -p_686 ∨ break c in DIMACS: 19310 -19311 19312 -686 1162 0 c 2-1 --> 1 c (-b^{98, 7}_2 ∧ b^{98, 7}_1 ∧ -b^{98, 7}_0 ∧ -p_686) -> (-b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ b^{98, 8}_0) c in CNF: c b^{98, 7}_2 ∨ -b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ p_686 ∨ -b^{98, 8}_2 c b^{98, 7}_2 ∨ -b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ p_686 ∨ -b^{98, 8}_1 c b^{98, 7}_2 ∨ -b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ p_686 ∨ b^{98, 8}_0 c in DIMACS: 19310 -19311 19312 686 -19313 0 19310 -19311 19312 686 -19314 0 19310 -19311 19312 686 19315 0 c 1-1 --> 0 c (-b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ b^{98, 7}_0 ∧ -p_686) -> (-b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ -b^{98, 8}_0) c in CNF: c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ p_686 ∨ -b^{98, 8}_2 c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ p_686 ∨ -b^{98, 8}_1 c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ p_686 ∨ -b^{98, 8}_0 c in DIMACS: 19310 19311 -19312 686 -19313 0 19310 19311 -19312 686 -19314 0 19310 19311 -19312 686 -19315 0 c 0-1 --> -1 c (-b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ -b^{98, 7}_0 ∧ -p_686) -> ( b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ b^{98, 8}_0) c in CNF: c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ p_686 ∨ b^{98, 8}_2 c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ p_686 ∨ -b^{98, 8}_1 c b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ p_686 ∨ b^{98, 8}_0 c in DIMACS: 19310 19311 19312 686 19313 0 19310 19311 19312 686 -19314 0 19310 19311 19312 686 19315 0 c -1-1 --> -2 c ( b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ b^{98, 7}_0 ∧ -p_686) -> ( b^{98, 8}_2 ∧ b^{98, 8}_1 ∧ -b^{98, 8}_0) c in CNF: c -b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ p_686 ∨ b^{98, 8}_2 c -b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ p_686 ∨ b^{98, 8}_1 c -b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ p_686 ∨ -b^{98, 8}_0 c in DIMACS: -19310 19311 -19312 686 19313 0 -19310 19311 -19312 686 19314 0 -19310 19311 -19312 686 -19315 0 c -2-1 --> break c ( b^{98, 7}_2 ∧ b^{98, 7}_1 ∧ -b^{98, 7}_0 ∧ -p_686) -> break c in CNF: c -b^{98, 7}_2 ∨ -b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ p_686 ∨ break c in DIMACS: -19310 -19311 19312 686 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 7}_2 ∧ -b^{98, 7}_1 ∧ -b^{98, 7}_0 ∧ true) c in CNF: c -b^{98, 7}_2 ∨ b^{98, 7}_1 ∨ b^{98, 7}_0 ∨ false c in DIMACS: -19310 19311 19312 0 c 3 does not represent an automaton state. c -(-b^{98, 7}_2 ∧ b^{98, 7}_1 ∧ b^{98, 7}_0 ∧ true) c in CNF: c b^{98, 7}_2 ∨ -b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ false c in DIMACS: 19310 -19311 -19312 0 c -3 does not represent an automaton state. c -( b^{98, 7}_2 ∧ b^{98, 7}_1 ∧ b^{98, 7}_0 ∧ true) c in CNF: c -b^{98, 7}_2 ∨ -b^{98, 7}_1 ∨ -b^{98, 7}_0 ∨ false c in DIMACS: -19310 -19311 -19312 0 c i = 8 c -2+1 --> -1 c ( b^{98, 8}_2 ∧ b^{98, 8}_1 ∧ -b^{98, 8}_0 ∧ p_784) -> ( b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ b^{98, 9}_0) c in CNF: c -b^{98, 8}_2 ∨ -b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ -p_784 ∨ b^{98, 9}_2 c -b^{98, 8}_2 ∨ -b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ -p_784 ∨ -b^{98, 9}_1 c -b^{98, 8}_2 ∨ -b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ -p_784 ∨ b^{98, 9}_0 c in DIMACS: -19313 -19314 19315 -784 19316 0 -19313 -19314 19315 -784 -19317 0 -19313 -19314 19315 -784 19318 0 c -1+1 --> 0 c ( b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ b^{98, 8}_0 ∧ p_784) -> (-b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ -b^{98, 9}_0) c in CNF: c -b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ -p_784 ∨ -b^{98, 9}_2 c -b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ -p_784 ∨ -b^{98, 9}_1 c -b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ -p_784 ∨ -b^{98, 9}_0 c in DIMACS: -19313 19314 -19315 -784 -19316 0 -19313 19314 -19315 -784 -19317 0 -19313 19314 -19315 -784 -19318 0 c 0+1 --> 1 c (-b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ -b^{98, 8}_0 ∧ p_784) -> (-b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ b^{98, 9}_0) c in CNF: c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ -p_784 ∨ -b^{98, 9}_2 c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ -p_784 ∨ -b^{98, 9}_1 c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ -p_784 ∨ b^{98, 9}_0 c in DIMACS: 19313 19314 19315 -784 -19316 0 19313 19314 19315 -784 -19317 0 19313 19314 19315 -784 19318 0 c 1+1 --> 2 c (-b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ b^{98, 8}_0 ∧ p_784) -> (-b^{98, 9}_2 ∧ b^{98, 9}_1 ∧ -b^{98, 9}_0) c in CNF: c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ -p_784 ∨ -b^{98, 9}_2 c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ -p_784 ∨ b^{98, 9}_1 c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ -p_784 ∨ -b^{98, 9}_0 c in DIMACS: 19313 19314 -19315 -784 -19316 0 19313 19314 -19315 -784 19317 0 19313 19314 -19315 -784 -19318 0 c 2+1 --> break c (-b^{98, 8}_2 ∧ b^{98, 8}_1 ∧ -b^{98, 8}_0 ∧ p_784) -> break c in CNF: c b^{98, 8}_2 ∨ -b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ -p_784 ∨ break c in DIMACS: 19313 -19314 19315 -784 1162 0 c 2-1 --> 1 c (-b^{98, 8}_2 ∧ b^{98, 8}_1 ∧ -b^{98, 8}_0 ∧ -p_784) -> (-b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ b^{98, 9}_0) c in CNF: c b^{98, 8}_2 ∨ -b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ p_784 ∨ -b^{98, 9}_2 c b^{98, 8}_2 ∨ -b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ p_784 ∨ -b^{98, 9}_1 c b^{98, 8}_2 ∨ -b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ p_784 ∨ b^{98, 9}_0 c in DIMACS: 19313 -19314 19315 784 -19316 0 19313 -19314 19315 784 -19317 0 19313 -19314 19315 784 19318 0 c 1-1 --> 0 c (-b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ b^{98, 8}_0 ∧ -p_784) -> (-b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ -b^{98, 9}_0) c in CNF: c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ p_784 ∨ -b^{98, 9}_2 c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ p_784 ∨ -b^{98, 9}_1 c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ p_784 ∨ -b^{98, 9}_0 c in DIMACS: 19313 19314 -19315 784 -19316 0 19313 19314 -19315 784 -19317 0 19313 19314 -19315 784 -19318 0 c 0-1 --> -1 c (-b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ -b^{98, 8}_0 ∧ -p_784) -> ( b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ b^{98, 9}_0) c in CNF: c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ p_784 ∨ b^{98, 9}_2 c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ p_784 ∨ -b^{98, 9}_1 c b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ p_784 ∨ b^{98, 9}_0 c in DIMACS: 19313 19314 19315 784 19316 0 19313 19314 19315 784 -19317 0 19313 19314 19315 784 19318 0 c -1-1 --> -2 c ( b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ b^{98, 8}_0 ∧ -p_784) -> ( b^{98, 9}_2 ∧ b^{98, 9}_1 ∧ -b^{98, 9}_0) c in CNF: c -b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ p_784 ∨ b^{98, 9}_2 c -b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ p_784 ∨ b^{98, 9}_1 c -b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ p_784 ∨ -b^{98, 9}_0 c in DIMACS: -19313 19314 -19315 784 19316 0 -19313 19314 -19315 784 19317 0 -19313 19314 -19315 784 -19318 0 c -2-1 --> break c ( b^{98, 8}_2 ∧ b^{98, 8}_1 ∧ -b^{98, 8}_0 ∧ -p_784) -> break c in CNF: c -b^{98, 8}_2 ∨ -b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ p_784 ∨ break c in DIMACS: -19313 -19314 19315 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 8}_2 ∧ -b^{98, 8}_1 ∧ -b^{98, 8}_0 ∧ true) c in CNF: c -b^{98, 8}_2 ∨ b^{98, 8}_1 ∨ b^{98, 8}_0 ∨ false c in DIMACS: -19313 19314 19315 0 c 3 does not represent an automaton state. c -(-b^{98, 8}_2 ∧ b^{98, 8}_1 ∧ b^{98, 8}_0 ∧ true) c in CNF: c b^{98, 8}_2 ∨ -b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ false c in DIMACS: 19313 -19314 -19315 0 c -3 does not represent an automaton state. c -( b^{98, 8}_2 ∧ b^{98, 8}_1 ∧ b^{98, 8}_0 ∧ true) c in CNF: c -b^{98, 8}_2 ∨ -b^{98, 8}_1 ∨ -b^{98, 8}_0 ∨ false c in DIMACS: -19313 -19314 -19315 0 c i = 9 c -2+1 --> -1 c ( b^{98, 9}_2 ∧ b^{98, 9}_1 ∧ -b^{98, 9}_0 ∧ p_882) -> ( b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ b^{98, 10}_0) c in CNF: c -b^{98, 9}_2 ∨ -b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ -p_882 ∨ b^{98, 10}_2 c -b^{98, 9}_2 ∨ -b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ -p_882 ∨ -b^{98, 10}_1 c -b^{98, 9}_2 ∨ -b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ -p_882 ∨ b^{98, 10}_0 c in DIMACS: -19316 -19317 19318 -882 19319 0 -19316 -19317 19318 -882 -19320 0 -19316 -19317 19318 -882 19321 0 c -1+1 --> 0 c ( b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ b^{98, 9}_0 ∧ p_882) -> (-b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ -b^{98, 10}_0) c in CNF: c -b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ -p_882 ∨ -b^{98, 10}_2 c -b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ -p_882 ∨ -b^{98, 10}_1 c -b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ -p_882 ∨ -b^{98, 10}_0 c in DIMACS: -19316 19317 -19318 -882 -19319 0 -19316 19317 -19318 -882 -19320 0 -19316 19317 -19318 -882 -19321 0 c 0+1 --> 1 c (-b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ -b^{98, 9}_0 ∧ p_882) -> (-b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ b^{98, 10}_0) c in CNF: c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ -p_882 ∨ -b^{98, 10}_2 c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ -p_882 ∨ -b^{98, 10}_1 c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ -p_882 ∨ b^{98, 10}_0 c in DIMACS: 19316 19317 19318 -882 -19319 0 19316 19317 19318 -882 -19320 0 19316 19317 19318 -882 19321 0 c 1+1 --> 2 c (-b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ b^{98, 9}_0 ∧ p_882) -> (-b^{98, 10}_2 ∧ b^{98, 10}_1 ∧ -b^{98, 10}_0) c in CNF: c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ -p_882 ∨ -b^{98, 10}_2 c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ -p_882 ∨ b^{98, 10}_1 c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ -p_882 ∨ -b^{98, 10}_0 c in DIMACS: 19316 19317 -19318 -882 -19319 0 19316 19317 -19318 -882 19320 0 19316 19317 -19318 -882 -19321 0 c 2+1 --> break c (-b^{98, 9}_2 ∧ b^{98, 9}_1 ∧ -b^{98, 9}_0 ∧ p_882) -> break c in CNF: c b^{98, 9}_2 ∨ -b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ -p_882 ∨ break c in DIMACS: 19316 -19317 19318 -882 1162 0 c 2-1 --> 1 c (-b^{98, 9}_2 ∧ b^{98, 9}_1 ∧ -b^{98, 9}_0 ∧ -p_882) -> (-b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ b^{98, 10}_0) c in CNF: c b^{98, 9}_2 ∨ -b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ p_882 ∨ -b^{98, 10}_2 c b^{98, 9}_2 ∨ -b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ p_882 ∨ -b^{98, 10}_1 c b^{98, 9}_2 ∨ -b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ p_882 ∨ b^{98, 10}_0 c in DIMACS: 19316 -19317 19318 882 -19319 0 19316 -19317 19318 882 -19320 0 19316 -19317 19318 882 19321 0 c 1-1 --> 0 c (-b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ b^{98, 9}_0 ∧ -p_882) -> (-b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ -b^{98, 10}_0) c in CNF: c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ p_882 ∨ -b^{98, 10}_2 c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ p_882 ∨ -b^{98, 10}_1 c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ p_882 ∨ -b^{98, 10}_0 c in DIMACS: 19316 19317 -19318 882 -19319 0 19316 19317 -19318 882 -19320 0 19316 19317 -19318 882 -19321 0 c 0-1 --> -1 c (-b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ -b^{98, 9}_0 ∧ -p_882) -> ( b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ b^{98, 10}_0) c in CNF: c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ p_882 ∨ b^{98, 10}_2 c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ p_882 ∨ -b^{98, 10}_1 c b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ p_882 ∨ b^{98, 10}_0 c in DIMACS: 19316 19317 19318 882 19319 0 19316 19317 19318 882 -19320 0 19316 19317 19318 882 19321 0 c -1-1 --> -2 c ( b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ b^{98, 9}_0 ∧ -p_882) -> ( b^{98, 10}_2 ∧ b^{98, 10}_1 ∧ -b^{98, 10}_0) c in CNF: c -b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ p_882 ∨ b^{98, 10}_2 c -b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ p_882 ∨ b^{98, 10}_1 c -b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ p_882 ∨ -b^{98, 10}_0 c in DIMACS: -19316 19317 -19318 882 19319 0 -19316 19317 -19318 882 19320 0 -19316 19317 -19318 882 -19321 0 c -2-1 --> break c ( b^{98, 9}_2 ∧ b^{98, 9}_1 ∧ -b^{98, 9}_0 ∧ -p_882) -> break c in CNF: c -b^{98, 9}_2 ∨ -b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ p_882 ∨ break c in DIMACS: -19316 -19317 19318 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 9}_2 ∧ -b^{98, 9}_1 ∧ -b^{98, 9}_0 ∧ true) c in CNF: c -b^{98, 9}_2 ∨ b^{98, 9}_1 ∨ b^{98, 9}_0 ∨ false c in DIMACS: -19316 19317 19318 0 c 3 does not represent an automaton state. c -(-b^{98, 9}_2 ∧ b^{98, 9}_1 ∧ b^{98, 9}_0 ∧ true) c in CNF: c b^{98, 9}_2 ∨ -b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ false c in DIMACS: 19316 -19317 -19318 0 c -3 does not represent an automaton state. c -( b^{98, 9}_2 ∧ b^{98, 9}_1 ∧ b^{98, 9}_0 ∧ true) c in CNF: c -b^{98, 9}_2 ∨ -b^{98, 9}_1 ∨ -b^{98, 9}_0 ∨ false c in DIMACS: -19316 -19317 -19318 0 c i = 10 c -2+1 --> -1 c ( b^{98, 10}_2 ∧ b^{98, 10}_1 ∧ -b^{98, 10}_0 ∧ p_980) -> ( b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ b^{98, 11}_0) c in CNF: c -b^{98, 10}_2 ∨ -b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ -p_980 ∨ b^{98, 11}_2 c -b^{98, 10}_2 ∨ -b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ -p_980 ∨ -b^{98, 11}_1 c -b^{98, 10}_2 ∨ -b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ -p_980 ∨ b^{98, 11}_0 c in DIMACS: -19319 -19320 19321 -980 19322 0 -19319 -19320 19321 -980 -19323 0 -19319 -19320 19321 -980 19324 0 c -1+1 --> 0 c ( b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ b^{98, 10}_0 ∧ p_980) -> (-b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ -b^{98, 11}_0) c in CNF: c -b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ -p_980 ∨ -b^{98, 11}_2 c -b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ -p_980 ∨ -b^{98, 11}_1 c -b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ -p_980 ∨ -b^{98, 11}_0 c in DIMACS: -19319 19320 -19321 -980 -19322 0 -19319 19320 -19321 -980 -19323 0 -19319 19320 -19321 -980 -19324 0 c 0+1 --> 1 c (-b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ -b^{98, 10}_0 ∧ p_980) -> (-b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ b^{98, 11}_0) c in CNF: c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ -p_980 ∨ -b^{98, 11}_2 c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ -p_980 ∨ -b^{98, 11}_1 c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ -p_980 ∨ b^{98, 11}_0 c in DIMACS: 19319 19320 19321 -980 -19322 0 19319 19320 19321 -980 -19323 0 19319 19320 19321 -980 19324 0 c 1+1 --> 2 c (-b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ b^{98, 10}_0 ∧ p_980) -> (-b^{98, 11}_2 ∧ b^{98, 11}_1 ∧ -b^{98, 11}_0) c in CNF: c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ -p_980 ∨ -b^{98, 11}_2 c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ -p_980 ∨ b^{98, 11}_1 c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ -p_980 ∨ -b^{98, 11}_0 c in DIMACS: 19319 19320 -19321 -980 -19322 0 19319 19320 -19321 -980 19323 0 19319 19320 -19321 -980 -19324 0 c 2+1 --> break c (-b^{98, 10}_2 ∧ b^{98, 10}_1 ∧ -b^{98, 10}_0 ∧ p_980) -> break c in CNF: c b^{98, 10}_2 ∨ -b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ -p_980 ∨ break c in DIMACS: 19319 -19320 19321 -980 1162 0 c 2-1 --> 1 c (-b^{98, 10}_2 ∧ b^{98, 10}_1 ∧ -b^{98, 10}_0 ∧ -p_980) -> (-b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ b^{98, 11}_0) c in CNF: c b^{98, 10}_2 ∨ -b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ p_980 ∨ -b^{98, 11}_2 c b^{98, 10}_2 ∨ -b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ p_980 ∨ -b^{98, 11}_1 c b^{98, 10}_2 ∨ -b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ p_980 ∨ b^{98, 11}_0 c in DIMACS: 19319 -19320 19321 980 -19322 0 19319 -19320 19321 980 -19323 0 19319 -19320 19321 980 19324 0 c 1-1 --> 0 c (-b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ b^{98, 10}_0 ∧ -p_980) -> (-b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ -b^{98, 11}_0) c in CNF: c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ p_980 ∨ -b^{98, 11}_2 c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ p_980 ∨ -b^{98, 11}_1 c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ p_980 ∨ -b^{98, 11}_0 c in DIMACS: 19319 19320 -19321 980 -19322 0 19319 19320 -19321 980 -19323 0 19319 19320 -19321 980 -19324 0 c 0-1 --> -1 c (-b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ -b^{98, 10}_0 ∧ -p_980) -> ( b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ b^{98, 11}_0) c in CNF: c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ p_980 ∨ b^{98, 11}_2 c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ p_980 ∨ -b^{98, 11}_1 c b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ p_980 ∨ b^{98, 11}_0 c in DIMACS: 19319 19320 19321 980 19322 0 19319 19320 19321 980 -19323 0 19319 19320 19321 980 19324 0 c -1-1 --> -2 c ( b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ b^{98, 10}_0 ∧ -p_980) -> ( b^{98, 11}_2 ∧ b^{98, 11}_1 ∧ -b^{98, 11}_0) c in CNF: c -b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ p_980 ∨ b^{98, 11}_2 c -b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ p_980 ∨ b^{98, 11}_1 c -b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ p_980 ∨ -b^{98, 11}_0 c in DIMACS: -19319 19320 -19321 980 19322 0 -19319 19320 -19321 980 19323 0 -19319 19320 -19321 980 -19324 0 c -2-1 --> break c ( b^{98, 10}_2 ∧ b^{98, 10}_1 ∧ -b^{98, 10}_0 ∧ -p_980) -> break c in CNF: c -b^{98, 10}_2 ∨ -b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ p_980 ∨ break c in DIMACS: -19319 -19320 19321 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 10}_2 ∧ -b^{98, 10}_1 ∧ -b^{98, 10}_0 ∧ true) c in CNF: c -b^{98, 10}_2 ∨ b^{98, 10}_1 ∨ b^{98, 10}_0 ∨ false c in DIMACS: -19319 19320 19321 0 c 3 does not represent an automaton state. c -(-b^{98, 10}_2 ∧ b^{98, 10}_1 ∧ b^{98, 10}_0 ∧ true) c in CNF: c b^{98, 10}_2 ∨ -b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ false c in DIMACS: 19319 -19320 -19321 0 c -3 does not represent an automaton state. c -( b^{98, 10}_2 ∧ b^{98, 10}_1 ∧ b^{98, 10}_0 ∧ true) c in CNF: c -b^{98, 10}_2 ∨ -b^{98, 10}_1 ∨ -b^{98, 10}_0 ∨ false c in DIMACS: -19319 -19320 -19321 0 c i = 11 c -2+1 --> -1 c ( b^{98, 11}_2 ∧ b^{98, 11}_1 ∧ -b^{98, 11}_0 ∧ p_1078) -> ( b^{98, 12}_2 ∧ -b^{98, 12}_1 ∧ b^{98, 12}_0) c in CNF: c -b^{98, 11}_2 ∨ -b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ -p_1078 ∨ b^{98, 12}_2 c -b^{98, 11}_2 ∨ -b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ -p_1078 ∨ -b^{98, 12}_1 c -b^{98, 11}_2 ∨ -b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ -p_1078 ∨ b^{98, 12}_0 c in DIMACS: -19322 -19323 19324 -1078 19325 0 -19322 -19323 19324 -1078 -19326 0 -19322 -19323 19324 -1078 19327 0 c -1+1 --> 0 c ( b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ b^{98, 11}_0 ∧ p_1078) -> (-b^{98, 12}_2 ∧ -b^{98, 12}_1 ∧ -b^{98, 12}_0) c in CNF: c -b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ -p_1078 ∨ -b^{98, 12}_2 c -b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ -p_1078 ∨ -b^{98, 12}_1 c -b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ -p_1078 ∨ -b^{98, 12}_0 c in DIMACS: -19322 19323 -19324 -1078 -19325 0 -19322 19323 -19324 -1078 -19326 0 -19322 19323 -19324 -1078 -19327 0 c 0+1 --> 1 c (-b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ -b^{98, 11}_0 ∧ p_1078) -> (-b^{98, 12}_2 ∧ -b^{98, 12}_1 ∧ b^{98, 12}_0) c in CNF: c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ -p_1078 ∨ -b^{98, 12}_2 c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ -p_1078 ∨ -b^{98, 12}_1 c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ -p_1078 ∨ b^{98, 12}_0 c in DIMACS: 19322 19323 19324 -1078 -19325 0 19322 19323 19324 -1078 -19326 0 19322 19323 19324 -1078 19327 0 c 1+1 --> 2 c (-b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ b^{98, 11}_0 ∧ p_1078) -> (-b^{98, 12}_2 ∧ b^{98, 12}_1 ∧ -b^{98, 12}_0) c in CNF: c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ -p_1078 ∨ -b^{98, 12}_2 c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ -p_1078 ∨ b^{98, 12}_1 c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ -p_1078 ∨ -b^{98, 12}_0 c in DIMACS: 19322 19323 -19324 -1078 -19325 0 19322 19323 -19324 -1078 19326 0 19322 19323 -19324 -1078 -19327 0 c 2+1 --> break c (-b^{98, 11}_2 ∧ b^{98, 11}_1 ∧ -b^{98, 11}_0 ∧ p_1078) -> break c in CNF: c b^{98, 11}_2 ∨ -b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ -p_1078 ∨ break c in DIMACS: 19322 -19323 19324 -1078 1162 0 c 2-1 --> 1 c (-b^{98, 11}_2 ∧ b^{98, 11}_1 ∧ -b^{98, 11}_0 ∧ -p_1078) -> (-b^{98, 12}_2 ∧ -b^{98, 12}_1 ∧ b^{98, 12}_0) c in CNF: c b^{98, 11}_2 ∨ -b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ p_1078 ∨ -b^{98, 12}_2 c b^{98, 11}_2 ∨ -b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ p_1078 ∨ -b^{98, 12}_1 c b^{98, 11}_2 ∨ -b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ p_1078 ∨ b^{98, 12}_0 c in DIMACS: 19322 -19323 19324 1078 -19325 0 19322 -19323 19324 1078 -19326 0 19322 -19323 19324 1078 19327 0 c 1-1 --> 0 c (-b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ b^{98, 11}_0 ∧ -p_1078) -> (-b^{98, 12}_2 ∧ -b^{98, 12}_1 ∧ -b^{98, 12}_0) c in CNF: c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ p_1078 ∨ -b^{98, 12}_2 c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ p_1078 ∨ -b^{98, 12}_1 c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ p_1078 ∨ -b^{98, 12}_0 c in DIMACS: 19322 19323 -19324 1078 -19325 0 19322 19323 -19324 1078 -19326 0 19322 19323 -19324 1078 -19327 0 c 0-1 --> -1 c (-b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ -b^{98, 11}_0 ∧ -p_1078) -> ( b^{98, 12}_2 ∧ -b^{98, 12}_1 ∧ b^{98, 12}_0) c in CNF: c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ p_1078 ∨ b^{98, 12}_2 c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ p_1078 ∨ -b^{98, 12}_1 c b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ p_1078 ∨ b^{98, 12}_0 c in DIMACS: 19322 19323 19324 1078 19325 0 19322 19323 19324 1078 -19326 0 19322 19323 19324 1078 19327 0 c -1-1 --> -2 c ( b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ b^{98, 11}_0 ∧ -p_1078) -> ( b^{98, 12}_2 ∧ b^{98, 12}_1 ∧ -b^{98, 12}_0) c in CNF: c -b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ p_1078 ∨ b^{98, 12}_2 c -b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ p_1078 ∨ b^{98, 12}_1 c -b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ p_1078 ∨ -b^{98, 12}_0 c in DIMACS: -19322 19323 -19324 1078 19325 0 -19322 19323 -19324 1078 19326 0 -19322 19323 -19324 1078 -19327 0 c -2-1 --> break c ( b^{98, 11}_2 ∧ b^{98, 11}_1 ∧ -b^{98, 11}_0 ∧ -p_1078) -> break c in CNF: c -b^{98, 11}_2 ∨ -b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ p_1078 ∨ break c in DIMACS: -19322 -19323 19324 1078 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{98, 11}_2 ∧ -b^{98, 11}_1 ∧ -b^{98, 11}_0 ∧ true) c in CNF: c -b^{98, 11}_2 ∨ b^{98, 11}_1 ∨ b^{98, 11}_0 ∨ false c in DIMACS: -19322 19323 19324 0 c 3 does not represent an automaton state. c -(-b^{98, 11}_2 ∧ b^{98, 11}_1 ∧ b^{98, 11}_0 ∧ true) c in CNF: c b^{98, 11}_2 ∨ -b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ false c in DIMACS: 19322 -19323 -19324 0 c -3 does not represent an automaton state. c -( b^{98, 11}_2 ∧ b^{98, 11}_1 ∧ b^{98, 11}_0 ∧ true) c in CNF: c -b^{98, 11}_2 ∨ -b^{98, 11}_1 ∨ -b^{98, 11}_0 ∨ false c in DIMACS: -19322 -19323 -19324 0 c INIT for k = 99 c -b^{99, 1}_2 c -b^{99, 1}_1 c -b^{99, 1}_0 c in DIMACS: -19328 0 -19329 0 -19330 0 c Transitions for k = 99 c i = 1 c -2+1 --> -1 c ( b^{99, 1}_2 ∧ b^{99, 1}_1 ∧ -b^{99, 1}_0 ∧ p_99) -> ( b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ b^{99, 2}_0) c in CNF: c -b^{99, 1}_2 ∨ -b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ -p_99 ∨ b^{99, 2}_2 c -b^{99, 1}_2 ∨ -b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ -p_99 ∨ -b^{99, 2}_1 c -b^{99, 1}_2 ∨ -b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ -p_99 ∨ b^{99, 2}_0 c in DIMACS: -19328 -19329 19330 -99 19331 0 -19328 -19329 19330 -99 -19332 0 -19328 -19329 19330 -99 19333 0 c -1+1 --> 0 c ( b^{99, 1}_2 ∧ -b^{99, 1}_1 ∧ b^{99, 1}_0 ∧ p_99) -> (-b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ -b^{99, 2}_0) c in CNF: c -b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ -p_99 ∨ -b^{99, 2}_2 c -b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ -p_99 ∨ -b^{99, 2}_1 c -b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ -p_99 ∨ -b^{99, 2}_0 c in DIMACS: -19328 19329 -19330 -99 -19331 0 -19328 19329 -19330 -99 -19332 0 -19328 19329 -19330 -99 -19333 0 c 0+1 --> 1 c (-b^{99, 1}_2 ∧ -b^{99, 1}_1 ∧ -b^{99, 1}_0 ∧ p_99) -> (-b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ b^{99, 2}_0) c in CNF: c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ -p_99 ∨ -b^{99, 2}_2 c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ -p_99 ∨ -b^{99, 2}_1 c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ -p_99 ∨ b^{99, 2}_0 c in DIMACS: 19328 19329 19330 -99 -19331 0 19328 19329 19330 -99 -19332 0 19328 19329 19330 -99 19333 0 c 1+1 --> 2 c (-b^{99, 1}_2 ∧ -b^{99, 1}_1 ∧ b^{99, 1}_0 ∧ p_99) -> (-b^{99, 2}_2 ∧ b^{99, 2}_1 ∧ -b^{99, 2}_0) c in CNF: c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ -p_99 ∨ -b^{99, 2}_2 c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ -p_99 ∨ b^{99, 2}_1 c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ -p_99 ∨ -b^{99, 2}_0 c in DIMACS: 19328 19329 -19330 -99 -19331 0 19328 19329 -19330 -99 19332 0 19328 19329 -19330 -99 -19333 0 c 2+1 --> break c (-b^{99, 1}_2 ∧ b^{99, 1}_1 ∧ -b^{99, 1}_0 ∧ p_99) -> break c in CNF: c b^{99, 1}_2 ∨ -b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ -p_99 ∨ break c in DIMACS: 19328 -19329 19330 -99 1162 0 c 2-1 --> 1 c (-b^{99, 1}_2 ∧ b^{99, 1}_1 ∧ -b^{99, 1}_0 ∧ -p_99) -> (-b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ b^{99, 2}_0) c in CNF: c b^{99, 1}_2 ∨ -b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ p_99 ∨ -b^{99, 2}_2 c b^{99, 1}_2 ∨ -b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ p_99 ∨ -b^{99, 2}_1 c b^{99, 1}_2 ∨ -b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ p_99 ∨ b^{99, 2}_0 c in DIMACS: 19328 -19329 19330 99 -19331 0 19328 -19329 19330 99 -19332 0 19328 -19329 19330 99 19333 0 c 1-1 --> 0 c (-b^{99, 1}_2 ∧ -b^{99, 1}_1 ∧ b^{99, 1}_0 ∧ -p_99) -> (-b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ -b^{99, 2}_0) c in CNF: c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ p_99 ∨ -b^{99, 2}_2 c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ p_99 ∨ -b^{99, 2}_1 c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ p_99 ∨ -b^{99, 2}_0 c in DIMACS: 19328 19329 -19330 99 -19331 0 19328 19329 -19330 99 -19332 0 19328 19329 -19330 99 -19333 0 c 0-1 --> -1 c (-b^{99, 1}_2 ∧ -b^{99, 1}_1 ∧ -b^{99, 1}_0 ∧ -p_99) -> ( b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ b^{99, 2}_0) c in CNF: c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ p_99 ∨ b^{99, 2}_2 c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ p_99 ∨ -b^{99, 2}_1 c b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ p_99 ∨ b^{99, 2}_0 c in DIMACS: 19328 19329 19330 99 19331 0 19328 19329 19330 99 -19332 0 19328 19329 19330 99 19333 0 c -1-1 --> -2 c ( b^{99, 1}_2 ∧ -b^{99, 1}_1 ∧ b^{99, 1}_0 ∧ -p_99) -> ( b^{99, 2}_2 ∧ b^{99, 2}_1 ∧ -b^{99, 2}_0) c in CNF: c -b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ p_99 ∨ b^{99, 2}_2 c -b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ p_99 ∨ b^{99, 2}_1 c -b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ p_99 ∨ -b^{99, 2}_0 c in DIMACS: -19328 19329 -19330 99 19331 0 -19328 19329 -19330 99 19332 0 -19328 19329 -19330 99 -19333 0 c -2-1 --> break c ( b^{99, 1}_2 ∧ b^{99, 1}_1 ∧ -b^{99, 1}_0 ∧ -p_99) -> break c in CNF: c -b^{99, 1}_2 ∨ -b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ p_99 ∨ break c in DIMACS: -19328 -19329 19330 99 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 1}_2 ∧ -b^{99, 1}_1 ∧ -b^{99, 1}_0 ∧ true) c in CNF: c -b^{99, 1}_2 ∨ b^{99, 1}_1 ∨ b^{99, 1}_0 ∨ false c in DIMACS: -19328 19329 19330 0 c 3 does not represent an automaton state. c -(-b^{99, 1}_2 ∧ b^{99, 1}_1 ∧ b^{99, 1}_0 ∧ true) c in CNF: c b^{99, 1}_2 ∨ -b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ false c in DIMACS: 19328 -19329 -19330 0 c -3 does not represent an automaton state. c -( b^{99, 1}_2 ∧ b^{99, 1}_1 ∧ b^{99, 1}_0 ∧ true) c in CNF: c -b^{99, 1}_2 ∨ -b^{99, 1}_1 ∨ -b^{99, 1}_0 ∨ false c in DIMACS: -19328 -19329 -19330 0 c i = 2 c -2+1 --> -1 c ( b^{99, 2}_2 ∧ b^{99, 2}_1 ∧ -b^{99, 2}_0 ∧ p_198) -> ( b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ b^{99, 3}_0) c in CNF: c -b^{99, 2}_2 ∨ -b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ -p_198 ∨ b^{99, 3}_2 c -b^{99, 2}_2 ∨ -b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ -p_198 ∨ -b^{99, 3}_1 c -b^{99, 2}_2 ∨ -b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ -p_198 ∨ b^{99, 3}_0 c in DIMACS: -19331 -19332 19333 -198 19334 0 -19331 -19332 19333 -198 -19335 0 -19331 -19332 19333 -198 19336 0 c -1+1 --> 0 c ( b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ b^{99, 2}_0 ∧ p_198) -> (-b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ -b^{99, 3}_0) c in CNF: c -b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ -p_198 ∨ -b^{99, 3}_2 c -b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ -p_198 ∨ -b^{99, 3}_1 c -b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ -p_198 ∨ -b^{99, 3}_0 c in DIMACS: -19331 19332 -19333 -198 -19334 0 -19331 19332 -19333 -198 -19335 0 -19331 19332 -19333 -198 -19336 0 c 0+1 --> 1 c (-b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ -b^{99, 2}_0 ∧ p_198) -> (-b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ b^{99, 3}_0) c in CNF: c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ -p_198 ∨ -b^{99, 3}_2 c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ -p_198 ∨ -b^{99, 3}_1 c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ -p_198 ∨ b^{99, 3}_0 c in DIMACS: 19331 19332 19333 -198 -19334 0 19331 19332 19333 -198 -19335 0 19331 19332 19333 -198 19336 0 c 1+1 --> 2 c (-b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ b^{99, 2}_0 ∧ p_198) -> (-b^{99, 3}_2 ∧ b^{99, 3}_1 ∧ -b^{99, 3}_0) c in CNF: c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ -p_198 ∨ -b^{99, 3}_2 c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ -p_198 ∨ b^{99, 3}_1 c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ -p_198 ∨ -b^{99, 3}_0 c in DIMACS: 19331 19332 -19333 -198 -19334 0 19331 19332 -19333 -198 19335 0 19331 19332 -19333 -198 -19336 0 c 2+1 --> break c (-b^{99, 2}_2 ∧ b^{99, 2}_1 ∧ -b^{99, 2}_0 ∧ p_198) -> break c in CNF: c b^{99, 2}_2 ∨ -b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ -p_198 ∨ break c in DIMACS: 19331 -19332 19333 -198 1162 0 c 2-1 --> 1 c (-b^{99, 2}_2 ∧ b^{99, 2}_1 ∧ -b^{99, 2}_0 ∧ -p_198) -> (-b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ b^{99, 3}_0) c in CNF: c b^{99, 2}_2 ∨ -b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ p_198 ∨ -b^{99, 3}_2 c b^{99, 2}_2 ∨ -b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ p_198 ∨ -b^{99, 3}_1 c b^{99, 2}_2 ∨ -b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ p_198 ∨ b^{99, 3}_0 c in DIMACS: 19331 -19332 19333 198 -19334 0 19331 -19332 19333 198 -19335 0 19331 -19332 19333 198 19336 0 c 1-1 --> 0 c (-b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ b^{99, 2}_0 ∧ -p_198) -> (-b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ -b^{99, 3}_0) c in CNF: c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ p_198 ∨ -b^{99, 3}_2 c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ p_198 ∨ -b^{99, 3}_1 c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ p_198 ∨ -b^{99, 3}_0 c in DIMACS: 19331 19332 -19333 198 -19334 0 19331 19332 -19333 198 -19335 0 19331 19332 -19333 198 -19336 0 c 0-1 --> -1 c (-b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ -b^{99, 2}_0 ∧ -p_198) -> ( b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ b^{99, 3}_0) c in CNF: c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ p_198 ∨ b^{99, 3}_2 c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ p_198 ∨ -b^{99, 3}_1 c b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ p_198 ∨ b^{99, 3}_0 c in DIMACS: 19331 19332 19333 198 19334 0 19331 19332 19333 198 -19335 0 19331 19332 19333 198 19336 0 c -1-1 --> -2 c ( b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ b^{99, 2}_0 ∧ -p_198) -> ( b^{99, 3}_2 ∧ b^{99, 3}_1 ∧ -b^{99, 3}_0) c in CNF: c -b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ p_198 ∨ b^{99, 3}_2 c -b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ p_198 ∨ b^{99, 3}_1 c -b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ p_198 ∨ -b^{99, 3}_0 c in DIMACS: -19331 19332 -19333 198 19334 0 -19331 19332 -19333 198 19335 0 -19331 19332 -19333 198 -19336 0 c -2-1 --> break c ( b^{99, 2}_2 ∧ b^{99, 2}_1 ∧ -b^{99, 2}_0 ∧ -p_198) -> break c in CNF: c -b^{99, 2}_2 ∨ -b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ p_198 ∨ break c in DIMACS: -19331 -19332 19333 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 2}_2 ∧ -b^{99, 2}_1 ∧ -b^{99, 2}_0 ∧ true) c in CNF: c -b^{99, 2}_2 ∨ b^{99, 2}_1 ∨ b^{99, 2}_0 ∨ false c in DIMACS: -19331 19332 19333 0 c 3 does not represent an automaton state. c -(-b^{99, 2}_2 ∧ b^{99, 2}_1 ∧ b^{99, 2}_0 ∧ true) c in CNF: c b^{99, 2}_2 ∨ -b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ false c in DIMACS: 19331 -19332 -19333 0 c -3 does not represent an automaton state. c -( b^{99, 2}_2 ∧ b^{99, 2}_1 ∧ b^{99, 2}_0 ∧ true) c in CNF: c -b^{99, 2}_2 ∨ -b^{99, 2}_1 ∨ -b^{99, 2}_0 ∨ false c in DIMACS: -19331 -19332 -19333 0 c i = 3 c -2+1 --> -1 c ( b^{99, 3}_2 ∧ b^{99, 3}_1 ∧ -b^{99, 3}_0 ∧ p_297) -> ( b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ b^{99, 4}_0) c in CNF: c -b^{99, 3}_2 ∨ -b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ -p_297 ∨ b^{99, 4}_2 c -b^{99, 3}_2 ∨ -b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ -p_297 ∨ -b^{99, 4}_1 c -b^{99, 3}_2 ∨ -b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ -p_297 ∨ b^{99, 4}_0 c in DIMACS: -19334 -19335 19336 -297 19337 0 -19334 -19335 19336 -297 -19338 0 -19334 -19335 19336 -297 19339 0 c -1+1 --> 0 c ( b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ b^{99, 3}_0 ∧ p_297) -> (-b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ -b^{99, 4}_0) c in CNF: c -b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ -p_297 ∨ -b^{99, 4}_2 c -b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ -p_297 ∨ -b^{99, 4}_1 c -b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ -p_297 ∨ -b^{99, 4}_0 c in DIMACS: -19334 19335 -19336 -297 -19337 0 -19334 19335 -19336 -297 -19338 0 -19334 19335 -19336 -297 -19339 0 c 0+1 --> 1 c (-b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ -b^{99, 3}_0 ∧ p_297) -> (-b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ b^{99, 4}_0) c in CNF: c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ -p_297 ∨ -b^{99, 4}_2 c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ -p_297 ∨ -b^{99, 4}_1 c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ -p_297 ∨ b^{99, 4}_0 c in DIMACS: 19334 19335 19336 -297 -19337 0 19334 19335 19336 -297 -19338 0 19334 19335 19336 -297 19339 0 c 1+1 --> 2 c (-b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ b^{99, 3}_0 ∧ p_297) -> (-b^{99, 4}_2 ∧ b^{99, 4}_1 ∧ -b^{99, 4}_0) c in CNF: c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ -p_297 ∨ -b^{99, 4}_2 c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ -p_297 ∨ b^{99, 4}_1 c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ -p_297 ∨ -b^{99, 4}_0 c in DIMACS: 19334 19335 -19336 -297 -19337 0 19334 19335 -19336 -297 19338 0 19334 19335 -19336 -297 -19339 0 c 2+1 --> break c (-b^{99, 3}_2 ∧ b^{99, 3}_1 ∧ -b^{99, 3}_0 ∧ p_297) -> break c in CNF: c b^{99, 3}_2 ∨ -b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ -p_297 ∨ break c in DIMACS: 19334 -19335 19336 -297 1162 0 c 2-1 --> 1 c (-b^{99, 3}_2 ∧ b^{99, 3}_1 ∧ -b^{99, 3}_0 ∧ -p_297) -> (-b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ b^{99, 4}_0) c in CNF: c b^{99, 3}_2 ∨ -b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ p_297 ∨ -b^{99, 4}_2 c b^{99, 3}_2 ∨ -b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ p_297 ∨ -b^{99, 4}_1 c b^{99, 3}_2 ∨ -b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ p_297 ∨ b^{99, 4}_0 c in DIMACS: 19334 -19335 19336 297 -19337 0 19334 -19335 19336 297 -19338 0 19334 -19335 19336 297 19339 0 c 1-1 --> 0 c (-b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ b^{99, 3}_0 ∧ -p_297) -> (-b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ -b^{99, 4}_0) c in CNF: c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ p_297 ∨ -b^{99, 4}_2 c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ p_297 ∨ -b^{99, 4}_1 c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ p_297 ∨ -b^{99, 4}_0 c in DIMACS: 19334 19335 -19336 297 -19337 0 19334 19335 -19336 297 -19338 0 19334 19335 -19336 297 -19339 0 c 0-1 --> -1 c (-b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ -b^{99, 3}_0 ∧ -p_297) -> ( b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ b^{99, 4}_0) c in CNF: c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ p_297 ∨ b^{99, 4}_2 c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ p_297 ∨ -b^{99, 4}_1 c b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ p_297 ∨ b^{99, 4}_0 c in DIMACS: 19334 19335 19336 297 19337 0 19334 19335 19336 297 -19338 0 19334 19335 19336 297 19339 0 c -1-1 --> -2 c ( b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ b^{99, 3}_0 ∧ -p_297) -> ( b^{99, 4}_2 ∧ b^{99, 4}_1 ∧ -b^{99, 4}_0) c in CNF: c -b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ p_297 ∨ b^{99, 4}_2 c -b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ p_297 ∨ b^{99, 4}_1 c -b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ p_297 ∨ -b^{99, 4}_0 c in DIMACS: -19334 19335 -19336 297 19337 0 -19334 19335 -19336 297 19338 0 -19334 19335 -19336 297 -19339 0 c -2-1 --> break c ( b^{99, 3}_2 ∧ b^{99, 3}_1 ∧ -b^{99, 3}_0 ∧ -p_297) -> break c in CNF: c -b^{99, 3}_2 ∨ -b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ p_297 ∨ break c in DIMACS: -19334 -19335 19336 297 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 3}_2 ∧ -b^{99, 3}_1 ∧ -b^{99, 3}_0 ∧ true) c in CNF: c -b^{99, 3}_2 ∨ b^{99, 3}_1 ∨ b^{99, 3}_0 ∨ false c in DIMACS: -19334 19335 19336 0 c 3 does not represent an automaton state. c -(-b^{99, 3}_2 ∧ b^{99, 3}_1 ∧ b^{99, 3}_0 ∧ true) c in CNF: c b^{99, 3}_2 ∨ -b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ false c in DIMACS: 19334 -19335 -19336 0 c -3 does not represent an automaton state. c -( b^{99, 3}_2 ∧ b^{99, 3}_1 ∧ b^{99, 3}_0 ∧ true) c in CNF: c -b^{99, 3}_2 ∨ -b^{99, 3}_1 ∨ -b^{99, 3}_0 ∨ false c in DIMACS: -19334 -19335 -19336 0 c i = 4 c -2+1 --> -1 c ( b^{99, 4}_2 ∧ b^{99, 4}_1 ∧ -b^{99, 4}_0 ∧ p_396) -> ( b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ b^{99, 5}_0) c in CNF: c -b^{99, 4}_2 ∨ -b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ -p_396 ∨ b^{99, 5}_2 c -b^{99, 4}_2 ∨ -b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ -p_396 ∨ -b^{99, 5}_1 c -b^{99, 4}_2 ∨ -b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ -p_396 ∨ b^{99, 5}_0 c in DIMACS: -19337 -19338 19339 -396 19340 0 -19337 -19338 19339 -396 -19341 0 -19337 -19338 19339 -396 19342 0 c -1+1 --> 0 c ( b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ b^{99, 4}_0 ∧ p_396) -> (-b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ -b^{99, 5}_0) c in CNF: c -b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ -p_396 ∨ -b^{99, 5}_2 c -b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ -p_396 ∨ -b^{99, 5}_1 c -b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ -p_396 ∨ -b^{99, 5}_0 c in DIMACS: -19337 19338 -19339 -396 -19340 0 -19337 19338 -19339 -396 -19341 0 -19337 19338 -19339 -396 -19342 0 c 0+1 --> 1 c (-b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ -b^{99, 4}_0 ∧ p_396) -> (-b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ b^{99, 5}_0) c in CNF: c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ -p_396 ∨ -b^{99, 5}_2 c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ -p_396 ∨ -b^{99, 5}_1 c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ -p_396 ∨ b^{99, 5}_0 c in DIMACS: 19337 19338 19339 -396 -19340 0 19337 19338 19339 -396 -19341 0 19337 19338 19339 -396 19342 0 c 1+1 --> 2 c (-b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ b^{99, 4}_0 ∧ p_396) -> (-b^{99, 5}_2 ∧ b^{99, 5}_1 ∧ -b^{99, 5}_0) c in CNF: c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ -p_396 ∨ -b^{99, 5}_2 c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ -p_396 ∨ b^{99, 5}_1 c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ -p_396 ∨ -b^{99, 5}_0 c in DIMACS: 19337 19338 -19339 -396 -19340 0 19337 19338 -19339 -396 19341 0 19337 19338 -19339 -396 -19342 0 c 2+1 --> break c (-b^{99, 4}_2 ∧ b^{99, 4}_1 ∧ -b^{99, 4}_0 ∧ p_396) -> break c in CNF: c b^{99, 4}_2 ∨ -b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ -p_396 ∨ break c in DIMACS: 19337 -19338 19339 -396 1162 0 c 2-1 --> 1 c (-b^{99, 4}_2 ∧ b^{99, 4}_1 ∧ -b^{99, 4}_0 ∧ -p_396) -> (-b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ b^{99, 5}_0) c in CNF: c b^{99, 4}_2 ∨ -b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ p_396 ∨ -b^{99, 5}_2 c b^{99, 4}_2 ∨ -b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ p_396 ∨ -b^{99, 5}_1 c b^{99, 4}_2 ∨ -b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ p_396 ∨ b^{99, 5}_0 c in DIMACS: 19337 -19338 19339 396 -19340 0 19337 -19338 19339 396 -19341 0 19337 -19338 19339 396 19342 0 c 1-1 --> 0 c (-b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ b^{99, 4}_0 ∧ -p_396) -> (-b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ -b^{99, 5}_0) c in CNF: c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ p_396 ∨ -b^{99, 5}_2 c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ p_396 ∨ -b^{99, 5}_1 c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ p_396 ∨ -b^{99, 5}_0 c in DIMACS: 19337 19338 -19339 396 -19340 0 19337 19338 -19339 396 -19341 0 19337 19338 -19339 396 -19342 0 c 0-1 --> -1 c (-b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ -b^{99, 4}_0 ∧ -p_396) -> ( b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ b^{99, 5}_0) c in CNF: c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ p_396 ∨ b^{99, 5}_2 c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ p_396 ∨ -b^{99, 5}_1 c b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ p_396 ∨ b^{99, 5}_0 c in DIMACS: 19337 19338 19339 396 19340 0 19337 19338 19339 396 -19341 0 19337 19338 19339 396 19342 0 c -1-1 --> -2 c ( b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ b^{99, 4}_0 ∧ -p_396) -> ( b^{99, 5}_2 ∧ b^{99, 5}_1 ∧ -b^{99, 5}_0) c in CNF: c -b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ p_396 ∨ b^{99, 5}_2 c -b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ p_396 ∨ b^{99, 5}_1 c -b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ p_396 ∨ -b^{99, 5}_0 c in DIMACS: -19337 19338 -19339 396 19340 0 -19337 19338 -19339 396 19341 0 -19337 19338 -19339 396 -19342 0 c -2-1 --> break c ( b^{99, 4}_2 ∧ b^{99, 4}_1 ∧ -b^{99, 4}_0 ∧ -p_396) -> break c in CNF: c -b^{99, 4}_2 ∨ -b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ p_396 ∨ break c in DIMACS: -19337 -19338 19339 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 4}_2 ∧ -b^{99, 4}_1 ∧ -b^{99, 4}_0 ∧ true) c in CNF: c -b^{99, 4}_2 ∨ b^{99, 4}_1 ∨ b^{99, 4}_0 ∨ false c in DIMACS: -19337 19338 19339 0 c 3 does not represent an automaton state. c -(-b^{99, 4}_2 ∧ b^{99, 4}_1 ∧ b^{99, 4}_0 ∧ true) c in CNF: c b^{99, 4}_2 ∨ -b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ false c in DIMACS: 19337 -19338 -19339 0 c -3 does not represent an automaton state. c -( b^{99, 4}_2 ∧ b^{99, 4}_1 ∧ b^{99, 4}_0 ∧ true) c in CNF: c -b^{99, 4}_2 ∨ -b^{99, 4}_1 ∨ -b^{99, 4}_0 ∨ false c in DIMACS: -19337 -19338 -19339 0 c i = 5 c -2+1 --> -1 c ( b^{99, 5}_2 ∧ b^{99, 5}_1 ∧ -b^{99, 5}_0 ∧ p_495) -> ( b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ b^{99, 6}_0) c in CNF: c -b^{99, 5}_2 ∨ -b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ -p_495 ∨ b^{99, 6}_2 c -b^{99, 5}_2 ∨ -b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ -p_495 ∨ -b^{99, 6}_1 c -b^{99, 5}_2 ∨ -b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ -p_495 ∨ b^{99, 6}_0 c in DIMACS: -19340 -19341 19342 -495 19343 0 -19340 -19341 19342 -495 -19344 0 -19340 -19341 19342 -495 19345 0 c -1+1 --> 0 c ( b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ b^{99, 5}_0 ∧ p_495) -> (-b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ -b^{99, 6}_0) c in CNF: c -b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ -p_495 ∨ -b^{99, 6}_2 c -b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ -p_495 ∨ -b^{99, 6}_1 c -b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ -p_495 ∨ -b^{99, 6}_0 c in DIMACS: -19340 19341 -19342 -495 -19343 0 -19340 19341 -19342 -495 -19344 0 -19340 19341 -19342 -495 -19345 0 c 0+1 --> 1 c (-b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ -b^{99, 5}_0 ∧ p_495) -> (-b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ b^{99, 6}_0) c in CNF: c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ -p_495 ∨ -b^{99, 6}_2 c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ -p_495 ∨ -b^{99, 6}_1 c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ -p_495 ∨ b^{99, 6}_0 c in DIMACS: 19340 19341 19342 -495 -19343 0 19340 19341 19342 -495 -19344 0 19340 19341 19342 -495 19345 0 c 1+1 --> 2 c (-b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ b^{99, 5}_0 ∧ p_495) -> (-b^{99, 6}_2 ∧ b^{99, 6}_1 ∧ -b^{99, 6}_0) c in CNF: c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ -p_495 ∨ -b^{99, 6}_2 c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ -p_495 ∨ b^{99, 6}_1 c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ -p_495 ∨ -b^{99, 6}_0 c in DIMACS: 19340 19341 -19342 -495 -19343 0 19340 19341 -19342 -495 19344 0 19340 19341 -19342 -495 -19345 0 c 2+1 --> break c (-b^{99, 5}_2 ∧ b^{99, 5}_1 ∧ -b^{99, 5}_0 ∧ p_495) -> break c in CNF: c b^{99, 5}_2 ∨ -b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ -p_495 ∨ break c in DIMACS: 19340 -19341 19342 -495 1162 0 c 2-1 --> 1 c (-b^{99, 5}_2 ∧ b^{99, 5}_1 ∧ -b^{99, 5}_0 ∧ -p_495) -> (-b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ b^{99, 6}_0) c in CNF: c b^{99, 5}_2 ∨ -b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ p_495 ∨ -b^{99, 6}_2 c b^{99, 5}_2 ∨ -b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ p_495 ∨ -b^{99, 6}_1 c b^{99, 5}_2 ∨ -b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ p_495 ∨ b^{99, 6}_0 c in DIMACS: 19340 -19341 19342 495 -19343 0 19340 -19341 19342 495 -19344 0 19340 -19341 19342 495 19345 0 c 1-1 --> 0 c (-b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ b^{99, 5}_0 ∧ -p_495) -> (-b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ -b^{99, 6}_0) c in CNF: c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ p_495 ∨ -b^{99, 6}_2 c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ p_495 ∨ -b^{99, 6}_1 c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ p_495 ∨ -b^{99, 6}_0 c in DIMACS: 19340 19341 -19342 495 -19343 0 19340 19341 -19342 495 -19344 0 19340 19341 -19342 495 -19345 0 c 0-1 --> -1 c (-b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ -b^{99, 5}_0 ∧ -p_495) -> ( b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ b^{99, 6}_0) c in CNF: c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ p_495 ∨ b^{99, 6}_2 c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ p_495 ∨ -b^{99, 6}_1 c b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ p_495 ∨ b^{99, 6}_0 c in DIMACS: 19340 19341 19342 495 19343 0 19340 19341 19342 495 -19344 0 19340 19341 19342 495 19345 0 c -1-1 --> -2 c ( b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ b^{99, 5}_0 ∧ -p_495) -> ( b^{99, 6}_2 ∧ b^{99, 6}_1 ∧ -b^{99, 6}_0) c in CNF: c -b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ p_495 ∨ b^{99, 6}_2 c -b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ p_495 ∨ b^{99, 6}_1 c -b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ p_495 ∨ -b^{99, 6}_0 c in DIMACS: -19340 19341 -19342 495 19343 0 -19340 19341 -19342 495 19344 0 -19340 19341 -19342 495 -19345 0 c -2-1 --> break c ( b^{99, 5}_2 ∧ b^{99, 5}_1 ∧ -b^{99, 5}_0 ∧ -p_495) -> break c in CNF: c -b^{99, 5}_2 ∨ -b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ p_495 ∨ break c in DIMACS: -19340 -19341 19342 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 5}_2 ∧ -b^{99, 5}_1 ∧ -b^{99, 5}_0 ∧ true) c in CNF: c -b^{99, 5}_2 ∨ b^{99, 5}_1 ∨ b^{99, 5}_0 ∨ false c in DIMACS: -19340 19341 19342 0 c 3 does not represent an automaton state. c -(-b^{99, 5}_2 ∧ b^{99, 5}_1 ∧ b^{99, 5}_0 ∧ true) c in CNF: c b^{99, 5}_2 ∨ -b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ false c in DIMACS: 19340 -19341 -19342 0 c -3 does not represent an automaton state. c -( b^{99, 5}_2 ∧ b^{99, 5}_1 ∧ b^{99, 5}_0 ∧ true) c in CNF: c -b^{99, 5}_2 ∨ -b^{99, 5}_1 ∨ -b^{99, 5}_0 ∨ false c in DIMACS: -19340 -19341 -19342 0 c i = 6 c -2+1 --> -1 c ( b^{99, 6}_2 ∧ b^{99, 6}_1 ∧ -b^{99, 6}_0 ∧ p_594) -> ( b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ b^{99, 7}_0) c in CNF: c -b^{99, 6}_2 ∨ -b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ -p_594 ∨ b^{99, 7}_2 c -b^{99, 6}_2 ∨ -b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ -p_594 ∨ -b^{99, 7}_1 c -b^{99, 6}_2 ∨ -b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ -p_594 ∨ b^{99, 7}_0 c in DIMACS: -19343 -19344 19345 -594 19346 0 -19343 -19344 19345 -594 -19347 0 -19343 -19344 19345 -594 19348 0 c -1+1 --> 0 c ( b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ b^{99, 6}_0 ∧ p_594) -> (-b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ -b^{99, 7}_0) c in CNF: c -b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ -p_594 ∨ -b^{99, 7}_2 c -b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ -p_594 ∨ -b^{99, 7}_1 c -b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ -p_594 ∨ -b^{99, 7}_0 c in DIMACS: -19343 19344 -19345 -594 -19346 0 -19343 19344 -19345 -594 -19347 0 -19343 19344 -19345 -594 -19348 0 c 0+1 --> 1 c (-b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ -b^{99, 6}_0 ∧ p_594) -> (-b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ b^{99, 7}_0) c in CNF: c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ -p_594 ∨ -b^{99, 7}_2 c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ -p_594 ∨ -b^{99, 7}_1 c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ -p_594 ∨ b^{99, 7}_0 c in DIMACS: 19343 19344 19345 -594 -19346 0 19343 19344 19345 -594 -19347 0 19343 19344 19345 -594 19348 0 c 1+1 --> 2 c (-b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ b^{99, 6}_0 ∧ p_594) -> (-b^{99, 7}_2 ∧ b^{99, 7}_1 ∧ -b^{99, 7}_0) c in CNF: c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ -p_594 ∨ -b^{99, 7}_2 c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ -p_594 ∨ b^{99, 7}_1 c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ -p_594 ∨ -b^{99, 7}_0 c in DIMACS: 19343 19344 -19345 -594 -19346 0 19343 19344 -19345 -594 19347 0 19343 19344 -19345 -594 -19348 0 c 2+1 --> break c (-b^{99, 6}_2 ∧ b^{99, 6}_1 ∧ -b^{99, 6}_0 ∧ p_594) -> break c in CNF: c b^{99, 6}_2 ∨ -b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ -p_594 ∨ break c in DIMACS: 19343 -19344 19345 -594 1162 0 c 2-1 --> 1 c (-b^{99, 6}_2 ∧ b^{99, 6}_1 ∧ -b^{99, 6}_0 ∧ -p_594) -> (-b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ b^{99, 7}_0) c in CNF: c b^{99, 6}_2 ∨ -b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ p_594 ∨ -b^{99, 7}_2 c b^{99, 6}_2 ∨ -b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ p_594 ∨ -b^{99, 7}_1 c b^{99, 6}_2 ∨ -b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ p_594 ∨ b^{99, 7}_0 c in DIMACS: 19343 -19344 19345 594 -19346 0 19343 -19344 19345 594 -19347 0 19343 -19344 19345 594 19348 0 c 1-1 --> 0 c (-b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ b^{99, 6}_0 ∧ -p_594) -> (-b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ -b^{99, 7}_0) c in CNF: c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ p_594 ∨ -b^{99, 7}_2 c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ p_594 ∨ -b^{99, 7}_1 c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ p_594 ∨ -b^{99, 7}_0 c in DIMACS: 19343 19344 -19345 594 -19346 0 19343 19344 -19345 594 -19347 0 19343 19344 -19345 594 -19348 0 c 0-1 --> -1 c (-b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ -b^{99, 6}_0 ∧ -p_594) -> ( b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ b^{99, 7}_0) c in CNF: c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ p_594 ∨ b^{99, 7}_2 c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ p_594 ∨ -b^{99, 7}_1 c b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ p_594 ∨ b^{99, 7}_0 c in DIMACS: 19343 19344 19345 594 19346 0 19343 19344 19345 594 -19347 0 19343 19344 19345 594 19348 0 c -1-1 --> -2 c ( b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ b^{99, 6}_0 ∧ -p_594) -> ( b^{99, 7}_2 ∧ b^{99, 7}_1 ∧ -b^{99, 7}_0) c in CNF: c -b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ p_594 ∨ b^{99, 7}_2 c -b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ p_594 ∨ b^{99, 7}_1 c -b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ p_594 ∨ -b^{99, 7}_0 c in DIMACS: -19343 19344 -19345 594 19346 0 -19343 19344 -19345 594 19347 0 -19343 19344 -19345 594 -19348 0 c -2-1 --> break c ( b^{99, 6}_2 ∧ b^{99, 6}_1 ∧ -b^{99, 6}_0 ∧ -p_594) -> break c in CNF: c -b^{99, 6}_2 ∨ -b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ p_594 ∨ break c in DIMACS: -19343 -19344 19345 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 6}_2 ∧ -b^{99, 6}_1 ∧ -b^{99, 6}_0 ∧ true) c in CNF: c -b^{99, 6}_2 ∨ b^{99, 6}_1 ∨ b^{99, 6}_0 ∨ false c in DIMACS: -19343 19344 19345 0 c 3 does not represent an automaton state. c -(-b^{99, 6}_2 ∧ b^{99, 6}_1 ∧ b^{99, 6}_0 ∧ true) c in CNF: c b^{99, 6}_2 ∨ -b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ false c in DIMACS: 19343 -19344 -19345 0 c -3 does not represent an automaton state. c -( b^{99, 6}_2 ∧ b^{99, 6}_1 ∧ b^{99, 6}_0 ∧ true) c in CNF: c -b^{99, 6}_2 ∨ -b^{99, 6}_1 ∨ -b^{99, 6}_0 ∨ false c in DIMACS: -19343 -19344 -19345 0 c i = 7 c -2+1 --> -1 c ( b^{99, 7}_2 ∧ b^{99, 7}_1 ∧ -b^{99, 7}_0 ∧ p_693) -> ( b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ b^{99, 8}_0) c in CNF: c -b^{99, 7}_2 ∨ -b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ -p_693 ∨ b^{99, 8}_2 c -b^{99, 7}_2 ∨ -b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ -p_693 ∨ -b^{99, 8}_1 c -b^{99, 7}_2 ∨ -b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ -p_693 ∨ b^{99, 8}_0 c in DIMACS: -19346 -19347 19348 -693 19349 0 -19346 -19347 19348 -693 -19350 0 -19346 -19347 19348 -693 19351 0 c -1+1 --> 0 c ( b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ b^{99, 7}_0 ∧ p_693) -> (-b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ -b^{99, 8}_0) c in CNF: c -b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ -p_693 ∨ -b^{99, 8}_2 c -b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ -p_693 ∨ -b^{99, 8}_1 c -b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ -p_693 ∨ -b^{99, 8}_0 c in DIMACS: -19346 19347 -19348 -693 -19349 0 -19346 19347 -19348 -693 -19350 0 -19346 19347 -19348 -693 -19351 0 c 0+1 --> 1 c (-b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ -b^{99, 7}_0 ∧ p_693) -> (-b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ b^{99, 8}_0) c in CNF: c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ -p_693 ∨ -b^{99, 8}_2 c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ -p_693 ∨ -b^{99, 8}_1 c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ -p_693 ∨ b^{99, 8}_0 c in DIMACS: 19346 19347 19348 -693 -19349 0 19346 19347 19348 -693 -19350 0 19346 19347 19348 -693 19351 0 c 1+1 --> 2 c (-b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ b^{99, 7}_0 ∧ p_693) -> (-b^{99, 8}_2 ∧ b^{99, 8}_1 ∧ -b^{99, 8}_0) c in CNF: c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ -p_693 ∨ -b^{99, 8}_2 c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ -p_693 ∨ b^{99, 8}_1 c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ -p_693 ∨ -b^{99, 8}_0 c in DIMACS: 19346 19347 -19348 -693 -19349 0 19346 19347 -19348 -693 19350 0 19346 19347 -19348 -693 -19351 0 c 2+1 --> break c (-b^{99, 7}_2 ∧ b^{99, 7}_1 ∧ -b^{99, 7}_0 ∧ p_693) -> break c in CNF: c b^{99, 7}_2 ∨ -b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ -p_693 ∨ break c in DIMACS: 19346 -19347 19348 -693 1162 0 c 2-1 --> 1 c (-b^{99, 7}_2 ∧ b^{99, 7}_1 ∧ -b^{99, 7}_0 ∧ -p_693) -> (-b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ b^{99, 8}_0) c in CNF: c b^{99, 7}_2 ∨ -b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ p_693 ∨ -b^{99, 8}_2 c b^{99, 7}_2 ∨ -b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ p_693 ∨ -b^{99, 8}_1 c b^{99, 7}_2 ∨ -b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ p_693 ∨ b^{99, 8}_0 c in DIMACS: 19346 -19347 19348 693 -19349 0 19346 -19347 19348 693 -19350 0 19346 -19347 19348 693 19351 0 c 1-1 --> 0 c (-b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ b^{99, 7}_0 ∧ -p_693) -> (-b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ -b^{99, 8}_0) c in CNF: c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ p_693 ∨ -b^{99, 8}_2 c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ p_693 ∨ -b^{99, 8}_1 c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ p_693 ∨ -b^{99, 8}_0 c in DIMACS: 19346 19347 -19348 693 -19349 0 19346 19347 -19348 693 -19350 0 19346 19347 -19348 693 -19351 0 c 0-1 --> -1 c (-b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ -b^{99, 7}_0 ∧ -p_693) -> ( b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ b^{99, 8}_0) c in CNF: c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ p_693 ∨ b^{99, 8}_2 c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ p_693 ∨ -b^{99, 8}_1 c b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ p_693 ∨ b^{99, 8}_0 c in DIMACS: 19346 19347 19348 693 19349 0 19346 19347 19348 693 -19350 0 19346 19347 19348 693 19351 0 c -1-1 --> -2 c ( b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ b^{99, 7}_0 ∧ -p_693) -> ( b^{99, 8}_2 ∧ b^{99, 8}_1 ∧ -b^{99, 8}_0) c in CNF: c -b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ p_693 ∨ b^{99, 8}_2 c -b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ p_693 ∨ b^{99, 8}_1 c -b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ p_693 ∨ -b^{99, 8}_0 c in DIMACS: -19346 19347 -19348 693 19349 0 -19346 19347 -19348 693 19350 0 -19346 19347 -19348 693 -19351 0 c -2-1 --> break c ( b^{99, 7}_2 ∧ b^{99, 7}_1 ∧ -b^{99, 7}_0 ∧ -p_693) -> break c in CNF: c -b^{99, 7}_2 ∨ -b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ p_693 ∨ break c in DIMACS: -19346 -19347 19348 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 7}_2 ∧ -b^{99, 7}_1 ∧ -b^{99, 7}_0 ∧ true) c in CNF: c -b^{99, 7}_2 ∨ b^{99, 7}_1 ∨ b^{99, 7}_0 ∨ false c in DIMACS: -19346 19347 19348 0 c 3 does not represent an automaton state. c -(-b^{99, 7}_2 ∧ b^{99, 7}_1 ∧ b^{99, 7}_0 ∧ true) c in CNF: c b^{99, 7}_2 ∨ -b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ false c in DIMACS: 19346 -19347 -19348 0 c -3 does not represent an automaton state. c -( b^{99, 7}_2 ∧ b^{99, 7}_1 ∧ b^{99, 7}_0 ∧ true) c in CNF: c -b^{99, 7}_2 ∨ -b^{99, 7}_1 ∨ -b^{99, 7}_0 ∨ false c in DIMACS: -19346 -19347 -19348 0 c i = 8 c -2+1 --> -1 c ( b^{99, 8}_2 ∧ b^{99, 8}_1 ∧ -b^{99, 8}_0 ∧ p_792) -> ( b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ b^{99, 9}_0) c in CNF: c -b^{99, 8}_2 ∨ -b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ -p_792 ∨ b^{99, 9}_2 c -b^{99, 8}_2 ∨ -b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ -p_792 ∨ -b^{99, 9}_1 c -b^{99, 8}_2 ∨ -b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ -p_792 ∨ b^{99, 9}_0 c in DIMACS: -19349 -19350 19351 -792 19352 0 -19349 -19350 19351 -792 -19353 0 -19349 -19350 19351 -792 19354 0 c -1+1 --> 0 c ( b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ b^{99, 8}_0 ∧ p_792) -> (-b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ -b^{99, 9}_0) c in CNF: c -b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ -p_792 ∨ -b^{99, 9}_2 c -b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ -p_792 ∨ -b^{99, 9}_1 c -b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ -p_792 ∨ -b^{99, 9}_0 c in DIMACS: -19349 19350 -19351 -792 -19352 0 -19349 19350 -19351 -792 -19353 0 -19349 19350 -19351 -792 -19354 0 c 0+1 --> 1 c (-b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ -b^{99, 8}_0 ∧ p_792) -> (-b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ b^{99, 9}_0) c in CNF: c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ -p_792 ∨ -b^{99, 9}_2 c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ -p_792 ∨ -b^{99, 9}_1 c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ -p_792 ∨ b^{99, 9}_0 c in DIMACS: 19349 19350 19351 -792 -19352 0 19349 19350 19351 -792 -19353 0 19349 19350 19351 -792 19354 0 c 1+1 --> 2 c (-b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ b^{99, 8}_0 ∧ p_792) -> (-b^{99, 9}_2 ∧ b^{99, 9}_1 ∧ -b^{99, 9}_0) c in CNF: c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ -p_792 ∨ -b^{99, 9}_2 c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ -p_792 ∨ b^{99, 9}_1 c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ -p_792 ∨ -b^{99, 9}_0 c in DIMACS: 19349 19350 -19351 -792 -19352 0 19349 19350 -19351 -792 19353 0 19349 19350 -19351 -792 -19354 0 c 2+1 --> break c (-b^{99, 8}_2 ∧ b^{99, 8}_1 ∧ -b^{99, 8}_0 ∧ p_792) -> break c in CNF: c b^{99, 8}_2 ∨ -b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ -p_792 ∨ break c in DIMACS: 19349 -19350 19351 -792 1162 0 c 2-1 --> 1 c (-b^{99, 8}_2 ∧ b^{99, 8}_1 ∧ -b^{99, 8}_0 ∧ -p_792) -> (-b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ b^{99, 9}_0) c in CNF: c b^{99, 8}_2 ∨ -b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ p_792 ∨ -b^{99, 9}_2 c b^{99, 8}_2 ∨ -b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ p_792 ∨ -b^{99, 9}_1 c b^{99, 8}_2 ∨ -b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ p_792 ∨ b^{99, 9}_0 c in DIMACS: 19349 -19350 19351 792 -19352 0 19349 -19350 19351 792 -19353 0 19349 -19350 19351 792 19354 0 c 1-1 --> 0 c (-b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ b^{99, 8}_0 ∧ -p_792) -> (-b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ -b^{99, 9}_0) c in CNF: c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ p_792 ∨ -b^{99, 9}_2 c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ p_792 ∨ -b^{99, 9}_1 c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ p_792 ∨ -b^{99, 9}_0 c in DIMACS: 19349 19350 -19351 792 -19352 0 19349 19350 -19351 792 -19353 0 19349 19350 -19351 792 -19354 0 c 0-1 --> -1 c (-b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ -b^{99, 8}_0 ∧ -p_792) -> ( b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ b^{99, 9}_0) c in CNF: c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ p_792 ∨ b^{99, 9}_2 c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ p_792 ∨ -b^{99, 9}_1 c b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ p_792 ∨ b^{99, 9}_0 c in DIMACS: 19349 19350 19351 792 19352 0 19349 19350 19351 792 -19353 0 19349 19350 19351 792 19354 0 c -1-1 --> -2 c ( b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ b^{99, 8}_0 ∧ -p_792) -> ( b^{99, 9}_2 ∧ b^{99, 9}_1 ∧ -b^{99, 9}_0) c in CNF: c -b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ p_792 ∨ b^{99, 9}_2 c -b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ p_792 ∨ b^{99, 9}_1 c -b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ p_792 ∨ -b^{99, 9}_0 c in DIMACS: -19349 19350 -19351 792 19352 0 -19349 19350 -19351 792 19353 0 -19349 19350 -19351 792 -19354 0 c -2-1 --> break c ( b^{99, 8}_2 ∧ b^{99, 8}_1 ∧ -b^{99, 8}_0 ∧ -p_792) -> break c in CNF: c -b^{99, 8}_2 ∨ -b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ p_792 ∨ break c in DIMACS: -19349 -19350 19351 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 8}_2 ∧ -b^{99, 8}_1 ∧ -b^{99, 8}_0 ∧ true) c in CNF: c -b^{99, 8}_2 ∨ b^{99, 8}_1 ∨ b^{99, 8}_0 ∨ false c in DIMACS: -19349 19350 19351 0 c 3 does not represent an automaton state. c -(-b^{99, 8}_2 ∧ b^{99, 8}_1 ∧ b^{99, 8}_0 ∧ true) c in CNF: c b^{99, 8}_2 ∨ -b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ false c in DIMACS: 19349 -19350 -19351 0 c -3 does not represent an automaton state. c -( b^{99, 8}_2 ∧ b^{99, 8}_1 ∧ b^{99, 8}_0 ∧ true) c in CNF: c -b^{99, 8}_2 ∨ -b^{99, 8}_1 ∨ -b^{99, 8}_0 ∨ false c in DIMACS: -19349 -19350 -19351 0 c i = 9 c -2+1 --> -1 c ( b^{99, 9}_2 ∧ b^{99, 9}_1 ∧ -b^{99, 9}_0 ∧ p_891) -> ( b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ b^{99, 10}_0) c in CNF: c -b^{99, 9}_2 ∨ -b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ -p_891 ∨ b^{99, 10}_2 c -b^{99, 9}_2 ∨ -b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ -p_891 ∨ -b^{99, 10}_1 c -b^{99, 9}_2 ∨ -b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ -p_891 ∨ b^{99, 10}_0 c in DIMACS: -19352 -19353 19354 -891 19355 0 -19352 -19353 19354 -891 -19356 0 -19352 -19353 19354 -891 19357 0 c -1+1 --> 0 c ( b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ b^{99, 9}_0 ∧ p_891) -> (-b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ -b^{99, 10}_0) c in CNF: c -b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ -p_891 ∨ -b^{99, 10}_2 c -b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ -p_891 ∨ -b^{99, 10}_1 c -b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ -p_891 ∨ -b^{99, 10}_0 c in DIMACS: -19352 19353 -19354 -891 -19355 0 -19352 19353 -19354 -891 -19356 0 -19352 19353 -19354 -891 -19357 0 c 0+1 --> 1 c (-b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ -b^{99, 9}_0 ∧ p_891) -> (-b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ b^{99, 10}_0) c in CNF: c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ -p_891 ∨ -b^{99, 10}_2 c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ -p_891 ∨ -b^{99, 10}_1 c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ -p_891 ∨ b^{99, 10}_0 c in DIMACS: 19352 19353 19354 -891 -19355 0 19352 19353 19354 -891 -19356 0 19352 19353 19354 -891 19357 0 c 1+1 --> 2 c (-b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ b^{99, 9}_0 ∧ p_891) -> (-b^{99, 10}_2 ∧ b^{99, 10}_1 ∧ -b^{99, 10}_0) c in CNF: c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ -p_891 ∨ -b^{99, 10}_2 c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ -p_891 ∨ b^{99, 10}_1 c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ -p_891 ∨ -b^{99, 10}_0 c in DIMACS: 19352 19353 -19354 -891 -19355 0 19352 19353 -19354 -891 19356 0 19352 19353 -19354 -891 -19357 0 c 2+1 --> break c (-b^{99, 9}_2 ∧ b^{99, 9}_1 ∧ -b^{99, 9}_0 ∧ p_891) -> break c in CNF: c b^{99, 9}_2 ∨ -b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ -p_891 ∨ break c in DIMACS: 19352 -19353 19354 -891 1162 0 c 2-1 --> 1 c (-b^{99, 9}_2 ∧ b^{99, 9}_1 ∧ -b^{99, 9}_0 ∧ -p_891) -> (-b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ b^{99, 10}_0) c in CNF: c b^{99, 9}_2 ∨ -b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ p_891 ∨ -b^{99, 10}_2 c b^{99, 9}_2 ∨ -b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ p_891 ∨ -b^{99, 10}_1 c b^{99, 9}_2 ∨ -b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ p_891 ∨ b^{99, 10}_0 c in DIMACS: 19352 -19353 19354 891 -19355 0 19352 -19353 19354 891 -19356 0 19352 -19353 19354 891 19357 0 c 1-1 --> 0 c (-b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ b^{99, 9}_0 ∧ -p_891) -> (-b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ -b^{99, 10}_0) c in CNF: c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ p_891 ∨ -b^{99, 10}_2 c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ p_891 ∨ -b^{99, 10}_1 c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ p_891 ∨ -b^{99, 10}_0 c in DIMACS: 19352 19353 -19354 891 -19355 0 19352 19353 -19354 891 -19356 0 19352 19353 -19354 891 -19357 0 c 0-1 --> -1 c (-b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ -b^{99, 9}_0 ∧ -p_891) -> ( b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ b^{99, 10}_0) c in CNF: c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ p_891 ∨ b^{99, 10}_2 c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ p_891 ∨ -b^{99, 10}_1 c b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ p_891 ∨ b^{99, 10}_0 c in DIMACS: 19352 19353 19354 891 19355 0 19352 19353 19354 891 -19356 0 19352 19353 19354 891 19357 0 c -1-1 --> -2 c ( b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ b^{99, 9}_0 ∧ -p_891) -> ( b^{99, 10}_2 ∧ b^{99, 10}_1 ∧ -b^{99, 10}_0) c in CNF: c -b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ p_891 ∨ b^{99, 10}_2 c -b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ p_891 ∨ b^{99, 10}_1 c -b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ p_891 ∨ -b^{99, 10}_0 c in DIMACS: -19352 19353 -19354 891 19355 0 -19352 19353 -19354 891 19356 0 -19352 19353 -19354 891 -19357 0 c -2-1 --> break c ( b^{99, 9}_2 ∧ b^{99, 9}_1 ∧ -b^{99, 9}_0 ∧ -p_891) -> break c in CNF: c -b^{99, 9}_2 ∨ -b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ p_891 ∨ break c in DIMACS: -19352 -19353 19354 891 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 9}_2 ∧ -b^{99, 9}_1 ∧ -b^{99, 9}_0 ∧ true) c in CNF: c -b^{99, 9}_2 ∨ b^{99, 9}_1 ∨ b^{99, 9}_0 ∨ false c in DIMACS: -19352 19353 19354 0 c 3 does not represent an automaton state. c -(-b^{99, 9}_2 ∧ b^{99, 9}_1 ∧ b^{99, 9}_0 ∧ true) c in CNF: c b^{99, 9}_2 ∨ -b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ false c in DIMACS: 19352 -19353 -19354 0 c -3 does not represent an automaton state. c -( b^{99, 9}_2 ∧ b^{99, 9}_1 ∧ b^{99, 9}_0 ∧ true) c in CNF: c -b^{99, 9}_2 ∨ -b^{99, 9}_1 ∨ -b^{99, 9}_0 ∨ false c in DIMACS: -19352 -19353 -19354 0 c i = 10 c -2+1 --> -1 c ( b^{99, 10}_2 ∧ b^{99, 10}_1 ∧ -b^{99, 10}_0 ∧ p_990) -> ( b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ b^{99, 11}_0) c in CNF: c -b^{99, 10}_2 ∨ -b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ -p_990 ∨ b^{99, 11}_2 c -b^{99, 10}_2 ∨ -b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ -p_990 ∨ -b^{99, 11}_1 c -b^{99, 10}_2 ∨ -b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ -p_990 ∨ b^{99, 11}_0 c in DIMACS: -19355 -19356 19357 -990 19358 0 -19355 -19356 19357 -990 -19359 0 -19355 -19356 19357 -990 19360 0 c -1+1 --> 0 c ( b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ b^{99, 10}_0 ∧ p_990) -> (-b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ -b^{99, 11}_0) c in CNF: c -b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ -p_990 ∨ -b^{99, 11}_2 c -b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ -p_990 ∨ -b^{99, 11}_1 c -b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ -p_990 ∨ -b^{99, 11}_0 c in DIMACS: -19355 19356 -19357 -990 -19358 0 -19355 19356 -19357 -990 -19359 0 -19355 19356 -19357 -990 -19360 0 c 0+1 --> 1 c (-b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ -b^{99, 10}_0 ∧ p_990) -> (-b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ b^{99, 11}_0) c in CNF: c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ -p_990 ∨ -b^{99, 11}_2 c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ -p_990 ∨ -b^{99, 11}_1 c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ -p_990 ∨ b^{99, 11}_0 c in DIMACS: 19355 19356 19357 -990 -19358 0 19355 19356 19357 -990 -19359 0 19355 19356 19357 -990 19360 0 c 1+1 --> 2 c (-b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ b^{99, 10}_0 ∧ p_990) -> (-b^{99, 11}_2 ∧ b^{99, 11}_1 ∧ -b^{99, 11}_0) c in CNF: c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ -p_990 ∨ -b^{99, 11}_2 c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ -p_990 ∨ b^{99, 11}_1 c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ -p_990 ∨ -b^{99, 11}_0 c in DIMACS: 19355 19356 -19357 -990 -19358 0 19355 19356 -19357 -990 19359 0 19355 19356 -19357 -990 -19360 0 c 2+1 --> break c (-b^{99, 10}_2 ∧ b^{99, 10}_1 ∧ -b^{99, 10}_0 ∧ p_990) -> break c in CNF: c b^{99, 10}_2 ∨ -b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ -p_990 ∨ break c in DIMACS: 19355 -19356 19357 -990 1162 0 c 2-1 --> 1 c (-b^{99, 10}_2 ∧ b^{99, 10}_1 ∧ -b^{99, 10}_0 ∧ -p_990) -> (-b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ b^{99, 11}_0) c in CNF: c b^{99, 10}_2 ∨ -b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ p_990 ∨ -b^{99, 11}_2 c b^{99, 10}_2 ∨ -b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ p_990 ∨ -b^{99, 11}_1 c b^{99, 10}_2 ∨ -b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ p_990 ∨ b^{99, 11}_0 c in DIMACS: 19355 -19356 19357 990 -19358 0 19355 -19356 19357 990 -19359 0 19355 -19356 19357 990 19360 0 c 1-1 --> 0 c (-b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ b^{99, 10}_0 ∧ -p_990) -> (-b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ -b^{99, 11}_0) c in CNF: c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ p_990 ∨ -b^{99, 11}_2 c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ p_990 ∨ -b^{99, 11}_1 c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ p_990 ∨ -b^{99, 11}_0 c in DIMACS: 19355 19356 -19357 990 -19358 0 19355 19356 -19357 990 -19359 0 19355 19356 -19357 990 -19360 0 c 0-1 --> -1 c (-b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ -b^{99, 10}_0 ∧ -p_990) -> ( b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ b^{99, 11}_0) c in CNF: c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ p_990 ∨ b^{99, 11}_2 c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ p_990 ∨ -b^{99, 11}_1 c b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ p_990 ∨ b^{99, 11}_0 c in DIMACS: 19355 19356 19357 990 19358 0 19355 19356 19357 990 -19359 0 19355 19356 19357 990 19360 0 c -1-1 --> -2 c ( b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ b^{99, 10}_0 ∧ -p_990) -> ( b^{99, 11}_2 ∧ b^{99, 11}_1 ∧ -b^{99, 11}_0) c in CNF: c -b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ p_990 ∨ b^{99, 11}_2 c -b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ p_990 ∨ b^{99, 11}_1 c -b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ p_990 ∨ -b^{99, 11}_0 c in DIMACS: -19355 19356 -19357 990 19358 0 -19355 19356 -19357 990 19359 0 -19355 19356 -19357 990 -19360 0 c -2-1 --> break c ( b^{99, 10}_2 ∧ b^{99, 10}_1 ∧ -b^{99, 10}_0 ∧ -p_990) -> break c in CNF: c -b^{99, 10}_2 ∨ -b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ p_990 ∨ break c in DIMACS: -19355 -19356 19357 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 10}_2 ∧ -b^{99, 10}_1 ∧ -b^{99, 10}_0 ∧ true) c in CNF: c -b^{99, 10}_2 ∨ b^{99, 10}_1 ∨ b^{99, 10}_0 ∨ false c in DIMACS: -19355 19356 19357 0 c 3 does not represent an automaton state. c -(-b^{99, 10}_2 ∧ b^{99, 10}_1 ∧ b^{99, 10}_0 ∧ true) c in CNF: c b^{99, 10}_2 ∨ -b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ false c in DIMACS: 19355 -19356 -19357 0 c -3 does not represent an automaton state. c -( b^{99, 10}_2 ∧ b^{99, 10}_1 ∧ b^{99, 10}_0 ∧ true) c in CNF: c -b^{99, 10}_2 ∨ -b^{99, 10}_1 ∨ -b^{99, 10}_0 ∨ false c in DIMACS: -19355 -19356 -19357 0 c i = 11 c -2+1 --> -1 c ( b^{99, 11}_2 ∧ b^{99, 11}_1 ∧ -b^{99, 11}_0 ∧ p_1089) -> ( b^{99, 12}_2 ∧ -b^{99, 12}_1 ∧ b^{99, 12}_0) c in CNF: c -b^{99, 11}_2 ∨ -b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ -p_1089 ∨ b^{99, 12}_2 c -b^{99, 11}_2 ∨ -b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ -p_1089 ∨ -b^{99, 12}_1 c -b^{99, 11}_2 ∨ -b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ -p_1089 ∨ b^{99, 12}_0 c in DIMACS: -19358 -19359 19360 -1089 19361 0 -19358 -19359 19360 -1089 -19362 0 -19358 -19359 19360 -1089 19363 0 c -1+1 --> 0 c ( b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ b^{99, 11}_0 ∧ p_1089) -> (-b^{99, 12}_2 ∧ -b^{99, 12}_1 ∧ -b^{99, 12}_0) c in CNF: c -b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ -p_1089 ∨ -b^{99, 12}_2 c -b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ -p_1089 ∨ -b^{99, 12}_1 c -b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ -p_1089 ∨ -b^{99, 12}_0 c in DIMACS: -19358 19359 -19360 -1089 -19361 0 -19358 19359 -19360 -1089 -19362 0 -19358 19359 -19360 -1089 -19363 0 c 0+1 --> 1 c (-b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ -b^{99, 11}_0 ∧ p_1089) -> (-b^{99, 12}_2 ∧ -b^{99, 12}_1 ∧ b^{99, 12}_0) c in CNF: c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ -p_1089 ∨ -b^{99, 12}_2 c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ -p_1089 ∨ -b^{99, 12}_1 c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ -p_1089 ∨ b^{99, 12}_0 c in DIMACS: 19358 19359 19360 -1089 -19361 0 19358 19359 19360 -1089 -19362 0 19358 19359 19360 -1089 19363 0 c 1+1 --> 2 c (-b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ b^{99, 11}_0 ∧ p_1089) -> (-b^{99, 12}_2 ∧ b^{99, 12}_1 ∧ -b^{99, 12}_0) c in CNF: c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ -p_1089 ∨ -b^{99, 12}_2 c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ -p_1089 ∨ b^{99, 12}_1 c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ -p_1089 ∨ -b^{99, 12}_0 c in DIMACS: 19358 19359 -19360 -1089 -19361 0 19358 19359 -19360 -1089 19362 0 19358 19359 -19360 -1089 -19363 0 c 2+1 --> break c (-b^{99, 11}_2 ∧ b^{99, 11}_1 ∧ -b^{99, 11}_0 ∧ p_1089) -> break c in CNF: c b^{99, 11}_2 ∨ -b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ -p_1089 ∨ break c in DIMACS: 19358 -19359 19360 -1089 1162 0 c 2-1 --> 1 c (-b^{99, 11}_2 ∧ b^{99, 11}_1 ∧ -b^{99, 11}_0 ∧ -p_1089) -> (-b^{99, 12}_2 ∧ -b^{99, 12}_1 ∧ b^{99, 12}_0) c in CNF: c b^{99, 11}_2 ∨ -b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ p_1089 ∨ -b^{99, 12}_2 c b^{99, 11}_2 ∨ -b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ p_1089 ∨ -b^{99, 12}_1 c b^{99, 11}_2 ∨ -b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ p_1089 ∨ b^{99, 12}_0 c in DIMACS: 19358 -19359 19360 1089 -19361 0 19358 -19359 19360 1089 -19362 0 19358 -19359 19360 1089 19363 0 c 1-1 --> 0 c (-b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ b^{99, 11}_0 ∧ -p_1089) -> (-b^{99, 12}_2 ∧ -b^{99, 12}_1 ∧ -b^{99, 12}_0) c in CNF: c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ p_1089 ∨ -b^{99, 12}_2 c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ p_1089 ∨ -b^{99, 12}_1 c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ p_1089 ∨ -b^{99, 12}_0 c in DIMACS: 19358 19359 -19360 1089 -19361 0 19358 19359 -19360 1089 -19362 0 19358 19359 -19360 1089 -19363 0 c 0-1 --> -1 c (-b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ -b^{99, 11}_0 ∧ -p_1089) -> ( b^{99, 12}_2 ∧ -b^{99, 12}_1 ∧ b^{99, 12}_0) c in CNF: c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ p_1089 ∨ b^{99, 12}_2 c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ p_1089 ∨ -b^{99, 12}_1 c b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ p_1089 ∨ b^{99, 12}_0 c in DIMACS: 19358 19359 19360 1089 19361 0 19358 19359 19360 1089 -19362 0 19358 19359 19360 1089 19363 0 c -1-1 --> -2 c ( b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ b^{99, 11}_0 ∧ -p_1089) -> ( b^{99, 12}_2 ∧ b^{99, 12}_1 ∧ -b^{99, 12}_0) c in CNF: c -b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ p_1089 ∨ b^{99, 12}_2 c -b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ p_1089 ∨ b^{99, 12}_1 c -b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ p_1089 ∨ -b^{99, 12}_0 c in DIMACS: -19358 19359 -19360 1089 19361 0 -19358 19359 -19360 1089 19362 0 -19358 19359 -19360 1089 -19363 0 c -2-1 --> break c ( b^{99, 11}_2 ∧ b^{99, 11}_1 ∧ -b^{99, 11}_0 ∧ -p_1089) -> break c in CNF: c -b^{99, 11}_2 ∨ -b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ p_1089 ∨ break c in DIMACS: -19358 -19359 19360 1089 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{99, 11}_2 ∧ -b^{99, 11}_1 ∧ -b^{99, 11}_0 ∧ true) c in CNF: c -b^{99, 11}_2 ∨ b^{99, 11}_1 ∨ b^{99, 11}_0 ∨ false c in DIMACS: -19358 19359 19360 0 c 3 does not represent an automaton state. c -(-b^{99, 11}_2 ∧ b^{99, 11}_1 ∧ b^{99, 11}_0 ∧ true) c in CNF: c b^{99, 11}_2 ∨ -b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ false c in DIMACS: 19358 -19359 -19360 0 c -3 does not represent an automaton state. c -( b^{99, 11}_2 ∧ b^{99, 11}_1 ∧ b^{99, 11}_0 ∧ true) c in CNF: c -b^{99, 11}_2 ∨ -b^{99, 11}_1 ∨ -b^{99, 11}_0 ∨ false c in DIMACS: -19358 -19359 -19360 0 c INIT for k = 100 c -b^{100, 1}_2 c -b^{100, 1}_1 c -b^{100, 1}_0 c in DIMACS: -19364 0 -19365 0 -19366 0 c Transitions for k = 100 c i = 1 c -2+1 --> -1 c ( b^{100, 1}_2 ∧ b^{100, 1}_1 ∧ -b^{100, 1}_0 ∧ p_100) -> ( b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ b^{100, 2}_0) c in CNF: c -b^{100, 1}_2 ∨ -b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ -p_100 ∨ b^{100, 2}_2 c -b^{100, 1}_2 ∨ -b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ -p_100 ∨ -b^{100, 2}_1 c -b^{100, 1}_2 ∨ -b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ -p_100 ∨ b^{100, 2}_0 c in DIMACS: -19364 -19365 19366 -100 19367 0 -19364 -19365 19366 -100 -19368 0 -19364 -19365 19366 -100 19369 0 c -1+1 --> 0 c ( b^{100, 1}_2 ∧ -b^{100, 1}_1 ∧ b^{100, 1}_0 ∧ p_100) -> (-b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ -b^{100, 2}_0) c in CNF: c -b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ -p_100 ∨ -b^{100, 2}_2 c -b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ -p_100 ∨ -b^{100, 2}_1 c -b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ -p_100 ∨ -b^{100, 2}_0 c in DIMACS: -19364 19365 -19366 -100 -19367 0 -19364 19365 -19366 -100 -19368 0 -19364 19365 -19366 -100 -19369 0 c 0+1 --> 1 c (-b^{100, 1}_2 ∧ -b^{100, 1}_1 ∧ -b^{100, 1}_0 ∧ p_100) -> (-b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ b^{100, 2}_0) c in CNF: c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ -p_100 ∨ -b^{100, 2}_2 c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ -p_100 ∨ -b^{100, 2}_1 c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ -p_100 ∨ b^{100, 2}_0 c in DIMACS: 19364 19365 19366 -100 -19367 0 19364 19365 19366 -100 -19368 0 19364 19365 19366 -100 19369 0 c 1+1 --> 2 c (-b^{100, 1}_2 ∧ -b^{100, 1}_1 ∧ b^{100, 1}_0 ∧ p_100) -> (-b^{100, 2}_2 ∧ b^{100, 2}_1 ∧ -b^{100, 2}_0) c in CNF: c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ -p_100 ∨ -b^{100, 2}_2 c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ -p_100 ∨ b^{100, 2}_1 c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ -p_100 ∨ -b^{100, 2}_0 c in DIMACS: 19364 19365 -19366 -100 -19367 0 19364 19365 -19366 -100 19368 0 19364 19365 -19366 -100 -19369 0 c 2+1 --> break c (-b^{100, 1}_2 ∧ b^{100, 1}_1 ∧ -b^{100, 1}_0 ∧ p_100) -> break c in CNF: c b^{100, 1}_2 ∨ -b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ -p_100 ∨ break c in DIMACS: 19364 -19365 19366 -100 1162 0 c 2-1 --> 1 c (-b^{100, 1}_2 ∧ b^{100, 1}_1 ∧ -b^{100, 1}_0 ∧ -p_100) -> (-b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ b^{100, 2}_0) c in CNF: c b^{100, 1}_2 ∨ -b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ p_100 ∨ -b^{100, 2}_2 c b^{100, 1}_2 ∨ -b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ p_100 ∨ -b^{100, 2}_1 c b^{100, 1}_2 ∨ -b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ p_100 ∨ b^{100, 2}_0 c in DIMACS: 19364 -19365 19366 100 -19367 0 19364 -19365 19366 100 -19368 0 19364 -19365 19366 100 19369 0 c 1-1 --> 0 c (-b^{100, 1}_2 ∧ -b^{100, 1}_1 ∧ b^{100, 1}_0 ∧ -p_100) -> (-b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ -b^{100, 2}_0) c in CNF: c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ p_100 ∨ -b^{100, 2}_2 c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ p_100 ∨ -b^{100, 2}_1 c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ p_100 ∨ -b^{100, 2}_0 c in DIMACS: 19364 19365 -19366 100 -19367 0 19364 19365 -19366 100 -19368 0 19364 19365 -19366 100 -19369 0 c 0-1 --> -1 c (-b^{100, 1}_2 ∧ -b^{100, 1}_1 ∧ -b^{100, 1}_0 ∧ -p_100) -> ( b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ b^{100, 2}_0) c in CNF: c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ p_100 ∨ b^{100, 2}_2 c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ p_100 ∨ -b^{100, 2}_1 c b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ p_100 ∨ b^{100, 2}_0 c in DIMACS: 19364 19365 19366 100 19367 0 19364 19365 19366 100 -19368 0 19364 19365 19366 100 19369 0 c -1-1 --> -2 c ( b^{100, 1}_2 ∧ -b^{100, 1}_1 ∧ b^{100, 1}_0 ∧ -p_100) -> ( b^{100, 2}_2 ∧ b^{100, 2}_1 ∧ -b^{100, 2}_0) c in CNF: c -b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ p_100 ∨ b^{100, 2}_2 c -b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ p_100 ∨ b^{100, 2}_1 c -b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ p_100 ∨ -b^{100, 2}_0 c in DIMACS: -19364 19365 -19366 100 19367 0 -19364 19365 -19366 100 19368 0 -19364 19365 -19366 100 -19369 0 c -2-1 --> break c ( b^{100, 1}_2 ∧ b^{100, 1}_1 ∧ -b^{100, 1}_0 ∧ -p_100) -> break c in CNF: c -b^{100, 1}_2 ∨ -b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ p_100 ∨ break c in DIMACS: -19364 -19365 19366 100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 1}_2 ∧ -b^{100, 1}_1 ∧ -b^{100, 1}_0 ∧ true) c in CNF: c -b^{100, 1}_2 ∨ b^{100, 1}_1 ∨ b^{100, 1}_0 ∨ false c in DIMACS: -19364 19365 19366 0 c 3 does not represent an automaton state. c -(-b^{100, 1}_2 ∧ b^{100, 1}_1 ∧ b^{100, 1}_0 ∧ true) c in CNF: c b^{100, 1}_2 ∨ -b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ false c in DIMACS: 19364 -19365 -19366 0 c -3 does not represent an automaton state. c -( b^{100, 1}_2 ∧ b^{100, 1}_1 ∧ b^{100, 1}_0 ∧ true) c in CNF: c -b^{100, 1}_2 ∨ -b^{100, 1}_1 ∨ -b^{100, 1}_0 ∨ false c in DIMACS: -19364 -19365 -19366 0 c i = 2 c -2+1 --> -1 c ( b^{100, 2}_2 ∧ b^{100, 2}_1 ∧ -b^{100, 2}_0 ∧ p_200) -> ( b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ b^{100, 3}_0) c in CNF: c -b^{100, 2}_2 ∨ -b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ -p_200 ∨ b^{100, 3}_2 c -b^{100, 2}_2 ∨ -b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ -p_200 ∨ -b^{100, 3}_1 c -b^{100, 2}_2 ∨ -b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ -p_200 ∨ b^{100, 3}_0 c in DIMACS: -19367 -19368 19369 -200 19370 0 -19367 -19368 19369 -200 -19371 0 -19367 -19368 19369 -200 19372 0 c -1+1 --> 0 c ( b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ b^{100, 2}_0 ∧ p_200) -> (-b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ -b^{100, 3}_0) c in CNF: c -b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ -p_200 ∨ -b^{100, 3}_2 c -b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ -p_200 ∨ -b^{100, 3}_1 c -b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ -p_200 ∨ -b^{100, 3}_0 c in DIMACS: -19367 19368 -19369 -200 -19370 0 -19367 19368 -19369 -200 -19371 0 -19367 19368 -19369 -200 -19372 0 c 0+1 --> 1 c (-b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ -b^{100, 2}_0 ∧ p_200) -> (-b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ b^{100, 3}_0) c in CNF: c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ -p_200 ∨ -b^{100, 3}_2 c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ -p_200 ∨ -b^{100, 3}_1 c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ -p_200 ∨ b^{100, 3}_0 c in DIMACS: 19367 19368 19369 -200 -19370 0 19367 19368 19369 -200 -19371 0 19367 19368 19369 -200 19372 0 c 1+1 --> 2 c (-b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ b^{100, 2}_0 ∧ p_200) -> (-b^{100, 3}_2 ∧ b^{100, 3}_1 ∧ -b^{100, 3}_0) c in CNF: c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ -p_200 ∨ -b^{100, 3}_2 c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ -p_200 ∨ b^{100, 3}_1 c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ -p_200 ∨ -b^{100, 3}_0 c in DIMACS: 19367 19368 -19369 -200 -19370 0 19367 19368 -19369 -200 19371 0 19367 19368 -19369 -200 -19372 0 c 2+1 --> break c (-b^{100, 2}_2 ∧ b^{100, 2}_1 ∧ -b^{100, 2}_0 ∧ p_200) -> break c in CNF: c b^{100, 2}_2 ∨ -b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ -p_200 ∨ break c in DIMACS: 19367 -19368 19369 -200 1162 0 c 2-1 --> 1 c (-b^{100, 2}_2 ∧ b^{100, 2}_1 ∧ -b^{100, 2}_0 ∧ -p_200) -> (-b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ b^{100, 3}_0) c in CNF: c b^{100, 2}_2 ∨ -b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ p_200 ∨ -b^{100, 3}_2 c b^{100, 2}_2 ∨ -b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ p_200 ∨ -b^{100, 3}_1 c b^{100, 2}_2 ∨ -b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ p_200 ∨ b^{100, 3}_0 c in DIMACS: 19367 -19368 19369 200 -19370 0 19367 -19368 19369 200 -19371 0 19367 -19368 19369 200 19372 0 c 1-1 --> 0 c (-b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ b^{100, 2}_0 ∧ -p_200) -> (-b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ -b^{100, 3}_0) c in CNF: c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ p_200 ∨ -b^{100, 3}_2 c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ p_200 ∨ -b^{100, 3}_1 c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ p_200 ∨ -b^{100, 3}_0 c in DIMACS: 19367 19368 -19369 200 -19370 0 19367 19368 -19369 200 -19371 0 19367 19368 -19369 200 -19372 0 c 0-1 --> -1 c (-b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ -b^{100, 2}_0 ∧ -p_200) -> ( b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ b^{100, 3}_0) c in CNF: c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ p_200 ∨ b^{100, 3}_2 c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ p_200 ∨ -b^{100, 3}_1 c b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ p_200 ∨ b^{100, 3}_0 c in DIMACS: 19367 19368 19369 200 19370 0 19367 19368 19369 200 -19371 0 19367 19368 19369 200 19372 0 c -1-1 --> -2 c ( b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ b^{100, 2}_0 ∧ -p_200) -> ( b^{100, 3}_2 ∧ b^{100, 3}_1 ∧ -b^{100, 3}_0) c in CNF: c -b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ p_200 ∨ b^{100, 3}_2 c -b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ p_200 ∨ b^{100, 3}_1 c -b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ p_200 ∨ -b^{100, 3}_0 c in DIMACS: -19367 19368 -19369 200 19370 0 -19367 19368 -19369 200 19371 0 -19367 19368 -19369 200 -19372 0 c -2-1 --> break c ( b^{100, 2}_2 ∧ b^{100, 2}_1 ∧ -b^{100, 2}_0 ∧ -p_200) -> break c in CNF: c -b^{100, 2}_2 ∨ -b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ p_200 ∨ break c in DIMACS: -19367 -19368 19369 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 2}_2 ∧ -b^{100, 2}_1 ∧ -b^{100, 2}_0 ∧ true) c in CNF: c -b^{100, 2}_2 ∨ b^{100, 2}_1 ∨ b^{100, 2}_0 ∨ false c in DIMACS: -19367 19368 19369 0 c 3 does not represent an automaton state. c -(-b^{100, 2}_2 ∧ b^{100, 2}_1 ∧ b^{100, 2}_0 ∧ true) c in CNF: c b^{100, 2}_2 ∨ -b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ false c in DIMACS: 19367 -19368 -19369 0 c -3 does not represent an automaton state. c -( b^{100, 2}_2 ∧ b^{100, 2}_1 ∧ b^{100, 2}_0 ∧ true) c in CNF: c -b^{100, 2}_2 ∨ -b^{100, 2}_1 ∨ -b^{100, 2}_0 ∨ false c in DIMACS: -19367 -19368 -19369 0 c i = 3 c -2+1 --> -1 c ( b^{100, 3}_2 ∧ b^{100, 3}_1 ∧ -b^{100, 3}_0 ∧ p_300) -> ( b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ b^{100, 4}_0) c in CNF: c -b^{100, 3}_2 ∨ -b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ -p_300 ∨ b^{100, 4}_2 c -b^{100, 3}_2 ∨ -b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ -p_300 ∨ -b^{100, 4}_1 c -b^{100, 3}_2 ∨ -b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ -p_300 ∨ b^{100, 4}_0 c in DIMACS: -19370 -19371 19372 -300 19373 0 -19370 -19371 19372 -300 -19374 0 -19370 -19371 19372 -300 19375 0 c -1+1 --> 0 c ( b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ b^{100, 3}_0 ∧ p_300) -> (-b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ -b^{100, 4}_0) c in CNF: c -b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ -p_300 ∨ -b^{100, 4}_2 c -b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ -p_300 ∨ -b^{100, 4}_1 c -b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ -p_300 ∨ -b^{100, 4}_0 c in DIMACS: -19370 19371 -19372 -300 -19373 0 -19370 19371 -19372 -300 -19374 0 -19370 19371 -19372 -300 -19375 0 c 0+1 --> 1 c (-b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ -b^{100, 3}_0 ∧ p_300) -> (-b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ b^{100, 4}_0) c in CNF: c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ -p_300 ∨ -b^{100, 4}_2 c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ -p_300 ∨ -b^{100, 4}_1 c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ -p_300 ∨ b^{100, 4}_0 c in DIMACS: 19370 19371 19372 -300 -19373 0 19370 19371 19372 -300 -19374 0 19370 19371 19372 -300 19375 0 c 1+1 --> 2 c (-b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ b^{100, 3}_0 ∧ p_300) -> (-b^{100, 4}_2 ∧ b^{100, 4}_1 ∧ -b^{100, 4}_0) c in CNF: c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ -p_300 ∨ -b^{100, 4}_2 c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ -p_300 ∨ b^{100, 4}_1 c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ -p_300 ∨ -b^{100, 4}_0 c in DIMACS: 19370 19371 -19372 -300 -19373 0 19370 19371 -19372 -300 19374 0 19370 19371 -19372 -300 -19375 0 c 2+1 --> break c (-b^{100, 3}_2 ∧ b^{100, 3}_1 ∧ -b^{100, 3}_0 ∧ p_300) -> break c in CNF: c b^{100, 3}_2 ∨ -b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ -p_300 ∨ break c in DIMACS: 19370 -19371 19372 -300 1162 0 c 2-1 --> 1 c (-b^{100, 3}_2 ∧ b^{100, 3}_1 ∧ -b^{100, 3}_0 ∧ -p_300) -> (-b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ b^{100, 4}_0) c in CNF: c b^{100, 3}_2 ∨ -b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ p_300 ∨ -b^{100, 4}_2 c b^{100, 3}_2 ∨ -b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ p_300 ∨ -b^{100, 4}_1 c b^{100, 3}_2 ∨ -b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ p_300 ∨ b^{100, 4}_0 c in DIMACS: 19370 -19371 19372 300 -19373 0 19370 -19371 19372 300 -19374 0 19370 -19371 19372 300 19375 0 c 1-1 --> 0 c (-b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ b^{100, 3}_0 ∧ -p_300) -> (-b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ -b^{100, 4}_0) c in CNF: c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ p_300 ∨ -b^{100, 4}_2 c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ p_300 ∨ -b^{100, 4}_1 c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ p_300 ∨ -b^{100, 4}_0 c in DIMACS: 19370 19371 -19372 300 -19373 0 19370 19371 -19372 300 -19374 0 19370 19371 -19372 300 -19375 0 c 0-1 --> -1 c (-b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ -b^{100, 3}_0 ∧ -p_300) -> ( b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ b^{100, 4}_0) c in CNF: c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ p_300 ∨ b^{100, 4}_2 c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ p_300 ∨ -b^{100, 4}_1 c b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ p_300 ∨ b^{100, 4}_0 c in DIMACS: 19370 19371 19372 300 19373 0 19370 19371 19372 300 -19374 0 19370 19371 19372 300 19375 0 c -1-1 --> -2 c ( b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ b^{100, 3}_0 ∧ -p_300) -> ( b^{100, 4}_2 ∧ b^{100, 4}_1 ∧ -b^{100, 4}_0) c in CNF: c -b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ p_300 ∨ b^{100, 4}_2 c -b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ p_300 ∨ b^{100, 4}_1 c -b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ p_300 ∨ -b^{100, 4}_0 c in DIMACS: -19370 19371 -19372 300 19373 0 -19370 19371 -19372 300 19374 0 -19370 19371 -19372 300 -19375 0 c -2-1 --> break c ( b^{100, 3}_2 ∧ b^{100, 3}_1 ∧ -b^{100, 3}_0 ∧ -p_300) -> break c in CNF: c -b^{100, 3}_2 ∨ -b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ p_300 ∨ break c in DIMACS: -19370 -19371 19372 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 3}_2 ∧ -b^{100, 3}_1 ∧ -b^{100, 3}_0 ∧ true) c in CNF: c -b^{100, 3}_2 ∨ b^{100, 3}_1 ∨ b^{100, 3}_0 ∨ false c in DIMACS: -19370 19371 19372 0 c 3 does not represent an automaton state. c -(-b^{100, 3}_2 ∧ b^{100, 3}_1 ∧ b^{100, 3}_0 ∧ true) c in CNF: c b^{100, 3}_2 ∨ -b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ false c in DIMACS: 19370 -19371 -19372 0 c -3 does not represent an automaton state. c -( b^{100, 3}_2 ∧ b^{100, 3}_1 ∧ b^{100, 3}_0 ∧ true) c in CNF: c -b^{100, 3}_2 ∨ -b^{100, 3}_1 ∨ -b^{100, 3}_0 ∨ false c in DIMACS: -19370 -19371 -19372 0 c i = 4 c -2+1 --> -1 c ( b^{100, 4}_2 ∧ b^{100, 4}_1 ∧ -b^{100, 4}_0 ∧ p_400) -> ( b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ b^{100, 5}_0) c in CNF: c -b^{100, 4}_2 ∨ -b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ -p_400 ∨ b^{100, 5}_2 c -b^{100, 4}_2 ∨ -b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ -p_400 ∨ -b^{100, 5}_1 c -b^{100, 4}_2 ∨ -b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ -p_400 ∨ b^{100, 5}_0 c in DIMACS: -19373 -19374 19375 -400 19376 0 -19373 -19374 19375 -400 -19377 0 -19373 -19374 19375 -400 19378 0 c -1+1 --> 0 c ( b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ b^{100, 4}_0 ∧ p_400) -> (-b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ -b^{100, 5}_0) c in CNF: c -b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ -p_400 ∨ -b^{100, 5}_2 c -b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ -p_400 ∨ -b^{100, 5}_1 c -b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ -p_400 ∨ -b^{100, 5}_0 c in DIMACS: -19373 19374 -19375 -400 -19376 0 -19373 19374 -19375 -400 -19377 0 -19373 19374 -19375 -400 -19378 0 c 0+1 --> 1 c (-b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ -b^{100, 4}_0 ∧ p_400) -> (-b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ b^{100, 5}_0) c in CNF: c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ -p_400 ∨ -b^{100, 5}_2 c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ -p_400 ∨ -b^{100, 5}_1 c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ -p_400 ∨ b^{100, 5}_0 c in DIMACS: 19373 19374 19375 -400 -19376 0 19373 19374 19375 -400 -19377 0 19373 19374 19375 -400 19378 0 c 1+1 --> 2 c (-b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ b^{100, 4}_0 ∧ p_400) -> (-b^{100, 5}_2 ∧ b^{100, 5}_1 ∧ -b^{100, 5}_0) c in CNF: c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ -p_400 ∨ -b^{100, 5}_2 c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ -p_400 ∨ b^{100, 5}_1 c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ -p_400 ∨ -b^{100, 5}_0 c in DIMACS: 19373 19374 -19375 -400 -19376 0 19373 19374 -19375 -400 19377 0 19373 19374 -19375 -400 -19378 0 c 2+1 --> break c (-b^{100, 4}_2 ∧ b^{100, 4}_1 ∧ -b^{100, 4}_0 ∧ p_400) -> break c in CNF: c b^{100, 4}_2 ∨ -b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ -p_400 ∨ break c in DIMACS: 19373 -19374 19375 -400 1162 0 c 2-1 --> 1 c (-b^{100, 4}_2 ∧ b^{100, 4}_1 ∧ -b^{100, 4}_0 ∧ -p_400) -> (-b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ b^{100, 5}_0) c in CNF: c b^{100, 4}_2 ∨ -b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ p_400 ∨ -b^{100, 5}_2 c b^{100, 4}_2 ∨ -b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ p_400 ∨ -b^{100, 5}_1 c b^{100, 4}_2 ∨ -b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ p_400 ∨ b^{100, 5}_0 c in DIMACS: 19373 -19374 19375 400 -19376 0 19373 -19374 19375 400 -19377 0 19373 -19374 19375 400 19378 0 c 1-1 --> 0 c (-b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ b^{100, 4}_0 ∧ -p_400) -> (-b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ -b^{100, 5}_0) c in CNF: c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ p_400 ∨ -b^{100, 5}_2 c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ p_400 ∨ -b^{100, 5}_1 c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ p_400 ∨ -b^{100, 5}_0 c in DIMACS: 19373 19374 -19375 400 -19376 0 19373 19374 -19375 400 -19377 0 19373 19374 -19375 400 -19378 0 c 0-1 --> -1 c (-b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ -b^{100, 4}_0 ∧ -p_400) -> ( b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ b^{100, 5}_0) c in CNF: c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ p_400 ∨ b^{100, 5}_2 c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ p_400 ∨ -b^{100, 5}_1 c b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ p_400 ∨ b^{100, 5}_0 c in DIMACS: 19373 19374 19375 400 19376 0 19373 19374 19375 400 -19377 0 19373 19374 19375 400 19378 0 c -1-1 --> -2 c ( b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ b^{100, 4}_0 ∧ -p_400) -> ( b^{100, 5}_2 ∧ b^{100, 5}_1 ∧ -b^{100, 5}_0) c in CNF: c -b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ p_400 ∨ b^{100, 5}_2 c -b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ p_400 ∨ b^{100, 5}_1 c -b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ p_400 ∨ -b^{100, 5}_0 c in DIMACS: -19373 19374 -19375 400 19376 0 -19373 19374 -19375 400 19377 0 -19373 19374 -19375 400 -19378 0 c -2-1 --> break c ( b^{100, 4}_2 ∧ b^{100, 4}_1 ∧ -b^{100, 4}_0 ∧ -p_400) -> break c in CNF: c -b^{100, 4}_2 ∨ -b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ p_400 ∨ break c in DIMACS: -19373 -19374 19375 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 4}_2 ∧ -b^{100, 4}_1 ∧ -b^{100, 4}_0 ∧ true) c in CNF: c -b^{100, 4}_2 ∨ b^{100, 4}_1 ∨ b^{100, 4}_0 ∨ false c in DIMACS: -19373 19374 19375 0 c 3 does not represent an automaton state. c -(-b^{100, 4}_2 ∧ b^{100, 4}_1 ∧ b^{100, 4}_0 ∧ true) c in CNF: c b^{100, 4}_2 ∨ -b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ false c in DIMACS: 19373 -19374 -19375 0 c -3 does not represent an automaton state. c -( b^{100, 4}_2 ∧ b^{100, 4}_1 ∧ b^{100, 4}_0 ∧ true) c in CNF: c -b^{100, 4}_2 ∨ -b^{100, 4}_1 ∨ -b^{100, 4}_0 ∨ false c in DIMACS: -19373 -19374 -19375 0 c i = 5 c -2+1 --> -1 c ( b^{100, 5}_2 ∧ b^{100, 5}_1 ∧ -b^{100, 5}_0 ∧ p_500) -> ( b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ b^{100, 6}_0) c in CNF: c -b^{100, 5}_2 ∨ -b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ -p_500 ∨ b^{100, 6}_2 c -b^{100, 5}_2 ∨ -b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ -p_500 ∨ -b^{100, 6}_1 c -b^{100, 5}_2 ∨ -b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ -p_500 ∨ b^{100, 6}_0 c in DIMACS: -19376 -19377 19378 -500 19379 0 -19376 -19377 19378 -500 -19380 0 -19376 -19377 19378 -500 19381 0 c -1+1 --> 0 c ( b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ b^{100, 5}_0 ∧ p_500) -> (-b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ -b^{100, 6}_0) c in CNF: c -b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ -p_500 ∨ -b^{100, 6}_2 c -b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ -p_500 ∨ -b^{100, 6}_1 c -b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ -p_500 ∨ -b^{100, 6}_0 c in DIMACS: -19376 19377 -19378 -500 -19379 0 -19376 19377 -19378 -500 -19380 0 -19376 19377 -19378 -500 -19381 0 c 0+1 --> 1 c (-b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ -b^{100, 5}_0 ∧ p_500) -> (-b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ b^{100, 6}_0) c in CNF: c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ -p_500 ∨ -b^{100, 6}_2 c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ -p_500 ∨ -b^{100, 6}_1 c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ -p_500 ∨ b^{100, 6}_0 c in DIMACS: 19376 19377 19378 -500 -19379 0 19376 19377 19378 -500 -19380 0 19376 19377 19378 -500 19381 0 c 1+1 --> 2 c (-b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ b^{100, 5}_0 ∧ p_500) -> (-b^{100, 6}_2 ∧ b^{100, 6}_1 ∧ -b^{100, 6}_0) c in CNF: c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ -p_500 ∨ -b^{100, 6}_2 c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ -p_500 ∨ b^{100, 6}_1 c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ -p_500 ∨ -b^{100, 6}_0 c in DIMACS: 19376 19377 -19378 -500 -19379 0 19376 19377 -19378 -500 19380 0 19376 19377 -19378 -500 -19381 0 c 2+1 --> break c (-b^{100, 5}_2 ∧ b^{100, 5}_1 ∧ -b^{100, 5}_0 ∧ p_500) -> break c in CNF: c b^{100, 5}_2 ∨ -b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ -p_500 ∨ break c in DIMACS: 19376 -19377 19378 -500 1162 0 c 2-1 --> 1 c (-b^{100, 5}_2 ∧ b^{100, 5}_1 ∧ -b^{100, 5}_0 ∧ -p_500) -> (-b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ b^{100, 6}_0) c in CNF: c b^{100, 5}_2 ∨ -b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ p_500 ∨ -b^{100, 6}_2 c b^{100, 5}_2 ∨ -b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ p_500 ∨ -b^{100, 6}_1 c b^{100, 5}_2 ∨ -b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ p_500 ∨ b^{100, 6}_0 c in DIMACS: 19376 -19377 19378 500 -19379 0 19376 -19377 19378 500 -19380 0 19376 -19377 19378 500 19381 0 c 1-1 --> 0 c (-b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ b^{100, 5}_0 ∧ -p_500) -> (-b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ -b^{100, 6}_0) c in CNF: c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ p_500 ∨ -b^{100, 6}_2 c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ p_500 ∨ -b^{100, 6}_1 c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ p_500 ∨ -b^{100, 6}_0 c in DIMACS: 19376 19377 -19378 500 -19379 0 19376 19377 -19378 500 -19380 0 19376 19377 -19378 500 -19381 0 c 0-1 --> -1 c (-b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ -b^{100, 5}_0 ∧ -p_500) -> ( b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ b^{100, 6}_0) c in CNF: c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ p_500 ∨ b^{100, 6}_2 c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ p_500 ∨ -b^{100, 6}_1 c b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ p_500 ∨ b^{100, 6}_0 c in DIMACS: 19376 19377 19378 500 19379 0 19376 19377 19378 500 -19380 0 19376 19377 19378 500 19381 0 c -1-1 --> -2 c ( b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ b^{100, 5}_0 ∧ -p_500) -> ( b^{100, 6}_2 ∧ b^{100, 6}_1 ∧ -b^{100, 6}_0) c in CNF: c -b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ p_500 ∨ b^{100, 6}_2 c -b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ p_500 ∨ b^{100, 6}_1 c -b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ p_500 ∨ -b^{100, 6}_0 c in DIMACS: -19376 19377 -19378 500 19379 0 -19376 19377 -19378 500 19380 0 -19376 19377 -19378 500 -19381 0 c -2-1 --> break c ( b^{100, 5}_2 ∧ b^{100, 5}_1 ∧ -b^{100, 5}_0 ∧ -p_500) -> break c in CNF: c -b^{100, 5}_2 ∨ -b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ p_500 ∨ break c in DIMACS: -19376 -19377 19378 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 5}_2 ∧ -b^{100, 5}_1 ∧ -b^{100, 5}_0 ∧ true) c in CNF: c -b^{100, 5}_2 ∨ b^{100, 5}_1 ∨ b^{100, 5}_0 ∨ false c in DIMACS: -19376 19377 19378 0 c 3 does not represent an automaton state. c -(-b^{100, 5}_2 ∧ b^{100, 5}_1 ∧ b^{100, 5}_0 ∧ true) c in CNF: c b^{100, 5}_2 ∨ -b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ false c in DIMACS: 19376 -19377 -19378 0 c -3 does not represent an automaton state. c -( b^{100, 5}_2 ∧ b^{100, 5}_1 ∧ b^{100, 5}_0 ∧ true) c in CNF: c -b^{100, 5}_2 ∨ -b^{100, 5}_1 ∨ -b^{100, 5}_0 ∨ false c in DIMACS: -19376 -19377 -19378 0 c i = 6 c -2+1 --> -1 c ( b^{100, 6}_2 ∧ b^{100, 6}_1 ∧ -b^{100, 6}_0 ∧ p_600) -> ( b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ b^{100, 7}_0) c in CNF: c -b^{100, 6}_2 ∨ -b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ -p_600 ∨ b^{100, 7}_2 c -b^{100, 6}_2 ∨ -b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ -p_600 ∨ -b^{100, 7}_1 c -b^{100, 6}_2 ∨ -b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ -p_600 ∨ b^{100, 7}_0 c in DIMACS: -19379 -19380 19381 -600 19382 0 -19379 -19380 19381 -600 -19383 0 -19379 -19380 19381 -600 19384 0 c -1+1 --> 0 c ( b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ b^{100, 6}_0 ∧ p_600) -> (-b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ -b^{100, 7}_0) c in CNF: c -b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ -p_600 ∨ -b^{100, 7}_2 c -b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ -p_600 ∨ -b^{100, 7}_1 c -b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ -p_600 ∨ -b^{100, 7}_0 c in DIMACS: -19379 19380 -19381 -600 -19382 0 -19379 19380 -19381 -600 -19383 0 -19379 19380 -19381 -600 -19384 0 c 0+1 --> 1 c (-b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ -b^{100, 6}_0 ∧ p_600) -> (-b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ b^{100, 7}_0) c in CNF: c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ -p_600 ∨ -b^{100, 7}_2 c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ -p_600 ∨ -b^{100, 7}_1 c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ -p_600 ∨ b^{100, 7}_0 c in DIMACS: 19379 19380 19381 -600 -19382 0 19379 19380 19381 -600 -19383 0 19379 19380 19381 -600 19384 0 c 1+1 --> 2 c (-b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ b^{100, 6}_0 ∧ p_600) -> (-b^{100, 7}_2 ∧ b^{100, 7}_1 ∧ -b^{100, 7}_0) c in CNF: c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ -p_600 ∨ -b^{100, 7}_2 c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ -p_600 ∨ b^{100, 7}_1 c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ -p_600 ∨ -b^{100, 7}_0 c in DIMACS: 19379 19380 -19381 -600 -19382 0 19379 19380 -19381 -600 19383 0 19379 19380 -19381 -600 -19384 0 c 2+1 --> break c (-b^{100, 6}_2 ∧ b^{100, 6}_1 ∧ -b^{100, 6}_0 ∧ p_600) -> break c in CNF: c b^{100, 6}_2 ∨ -b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ -p_600 ∨ break c in DIMACS: 19379 -19380 19381 -600 1162 0 c 2-1 --> 1 c (-b^{100, 6}_2 ∧ b^{100, 6}_1 ∧ -b^{100, 6}_0 ∧ -p_600) -> (-b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ b^{100, 7}_0) c in CNF: c b^{100, 6}_2 ∨ -b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ p_600 ∨ -b^{100, 7}_2 c b^{100, 6}_2 ∨ -b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ p_600 ∨ -b^{100, 7}_1 c b^{100, 6}_2 ∨ -b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ p_600 ∨ b^{100, 7}_0 c in DIMACS: 19379 -19380 19381 600 -19382 0 19379 -19380 19381 600 -19383 0 19379 -19380 19381 600 19384 0 c 1-1 --> 0 c (-b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ b^{100, 6}_0 ∧ -p_600) -> (-b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ -b^{100, 7}_0) c in CNF: c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ p_600 ∨ -b^{100, 7}_2 c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ p_600 ∨ -b^{100, 7}_1 c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ p_600 ∨ -b^{100, 7}_0 c in DIMACS: 19379 19380 -19381 600 -19382 0 19379 19380 -19381 600 -19383 0 19379 19380 -19381 600 -19384 0 c 0-1 --> -1 c (-b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ -b^{100, 6}_0 ∧ -p_600) -> ( b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ b^{100, 7}_0) c in CNF: c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ p_600 ∨ b^{100, 7}_2 c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ p_600 ∨ -b^{100, 7}_1 c b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ p_600 ∨ b^{100, 7}_0 c in DIMACS: 19379 19380 19381 600 19382 0 19379 19380 19381 600 -19383 0 19379 19380 19381 600 19384 0 c -1-1 --> -2 c ( b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ b^{100, 6}_0 ∧ -p_600) -> ( b^{100, 7}_2 ∧ b^{100, 7}_1 ∧ -b^{100, 7}_0) c in CNF: c -b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ p_600 ∨ b^{100, 7}_2 c -b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ p_600 ∨ b^{100, 7}_1 c -b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ p_600 ∨ -b^{100, 7}_0 c in DIMACS: -19379 19380 -19381 600 19382 0 -19379 19380 -19381 600 19383 0 -19379 19380 -19381 600 -19384 0 c -2-1 --> break c ( b^{100, 6}_2 ∧ b^{100, 6}_1 ∧ -b^{100, 6}_0 ∧ -p_600) -> break c in CNF: c -b^{100, 6}_2 ∨ -b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ p_600 ∨ break c in DIMACS: -19379 -19380 19381 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 6}_2 ∧ -b^{100, 6}_1 ∧ -b^{100, 6}_0 ∧ true) c in CNF: c -b^{100, 6}_2 ∨ b^{100, 6}_1 ∨ b^{100, 6}_0 ∨ false c in DIMACS: -19379 19380 19381 0 c 3 does not represent an automaton state. c -(-b^{100, 6}_2 ∧ b^{100, 6}_1 ∧ b^{100, 6}_0 ∧ true) c in CNF: c b^{100, 6}_2 ∨ -b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ false c in DIMACS: 19379 -19380 -19381 0 c -3 does not represent an automaton state. c -( b^{100, 6}_2 ∧ b^{100, 6}_1 ∧ b^{100, 6}_0 ∧ true) c in CNF: c -b^{100, 6}_2 ∨ -b^{100, 6}_1 ∨ -b^{100, 6}_0 ∨ false c in DIMACS: -19379 -19380 -19381 0 c i = 7 c -2+1 --> -1 c ( b^{100, 7}_2 ∧ b^{100, 7}_1 ∧ -b^{100, 7}_0 ∧ p_700) -> ( b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ b^{100, 8}_0) c in CNF: c -b^{100, 7}_2 ∨ -b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ -p_700 ∨ b^{100, 8}_2 c -b^{100, 7}_2 ∨ -b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ -p_700 ∨ -b^{100, 8}_1 c -b^{100, 7}_2 ∨ -b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ -p_700 ∨ b^{100, 8}_0 c in DIMACS: -19382 -19383 19384 -700 19385 0 -19382 -19383 19384 -700 -19386 0 -19382 -19383 19384 -700 19387 0 c -1+1 --> 0 c ( b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ b^{100, 7}_0 ∧ p_700) -> (-b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ -b^{100, 8}_0) c in CNF: c -b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ -p_700 ∨ -b^{100, 8}_2 c -b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ -p_700 ∨ -b^{100, 8}_1 c -b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ -p_700 ∨ -b^{100, 8}_0 c in DIMACS: -19382 19383 -19384 -700 -19385 0 -19382 19383 -19384 -700 -19386 0 -19382 19383 -19384 -700 -19387 0 c 0+1 --> 1 c (-b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ -b^{100, 7}_0 ∧ p_700) -> (-b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ b^{100, 8}_0) c in CNF: c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ -p_700 ∨ -b^{100, 8}_2 c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ -p_700 ∨ -b^{100, 8}_1 c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ -p_700 ∨ b^{100, 8}_0 c in DIMACS: 19382 19383 19384 -700 -19385 0 19382 19383 19384 -700 -19386 0 19382 19383 19384 -700 19387 0 c 1+1 --> 2 c (-b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ b^{100, 7}_0 ∧ p_700) -> (-b^{100, 8}_2 ∧ b^{100, 8}_1 ∧ -b^{100, 8}_0) c in CNF: c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ -p_700 ∨ -b^{100, 8}_2 c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ -p_700 ∨ b^{100, 8}_1 c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ -p_700 ∨ -b^{100, 8}_0 c in DIMACS: 19382 19383 -19384 -700 -19385 0 19382 19383 -19384 -700 19386 0 19382 19383 -19384 -700 -19387 0 c 2+1 --> break c (-b^{100, 7}_2 ∧ b^{100, 7}_1 ∧ -b^{100, 7}_0 ∧ p_700) -> break c in CNF: c b^{100, 7}_2 ∨ -b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ -p_700 ∨ break c in DIMACS: 19382 -19383 19384 -700 1162 0 c 2-1 --> 1 c (-b^{100, 7}_2 ∧ b^{100, 7}_1 ∧ -b^{100, 7}_0 ∧ -p_700) -> (-b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ b^{100, 8}_0) c in CNF: c b^{100, 7}_2 ∨ -b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ p_700 ∨ -b^{100, 8}_2 c b^{100, 7}_2 ∨ -b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ p_700 ∨ -b^{100, 8}_1 c b^{100, 7}_2 ∨ -b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ p_700 ∨ b^{100, 8}_0 c in DIMACS: 19382 -19383 19384 700 -19385 0 19382 -19383 19384 700 -19386 0 19382 -19383 19384 700 19387 0 c 1-1 --> 0 c (-b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ b^{100, 7}_0 ∧ -p_700) -> (-b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ -b^{100, 8}_0) c in CNF: c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ p_700 ∨ -b^{100, 8}_2 c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ p_700 ∨ -b^{100, 8}_1 c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ p_700 ∨ -b^{100, 8}_0 c in DIMACS: 19382 19383 -19384 700 -19385 0 19382 19383 -19384 700 -19386 0 19382 19383 -19384 700 -19387 0 c 0-1 --> -1 c (-b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ -b^{100, 7}_0 ∧ -p_700) -> ( b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ b^{100, 8}_0) c in CNF: c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ p_700 ∨ b^{100, 8}_2 c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ p_700 ∨ -b^{100, 8}_1 c b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ p_700 ∨ b^{100, 8}_0 c in DIMACS: 19382 19383 19384 700 19385 0 19382 19383 19384 700 -19386 0 19382 19383 19384 700 19387 0 c -1-1 --> -2 c ( b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ b^{100, 7}_0 ∧ -p_700) -> ( b^{100, 8}_2 ∧ b^{100, 8}_1 ∧ -b^{100, 8}_0) c in CNF: c -b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ p_700 ∨ b^{100, 8}_2 c -b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ p_700 ∨ b^{100, 8}_1 c -b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ p_700 ∨ -b^{100, 8}_0 c in DIMACS: -19382 19383 -19384 700 19385 0 -19382 19383 -19384 700 19386 0 -19382 19383 -19384 700 -19387 0 c -2-1 --> break c ( b^{100, 7}_2 ∧ b^{100, 7}_1 ∧ -b^{100, 7}_0 ∧ -p_700) -> break c in CNF: c -b^{100, 7}_2 ∨ -b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ p_700 ∨ break c in DIMACS: -19382 -19383 19384 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 7}_2 ∧ -b^{100, 7}_1 ∧ -b^{100, 7}_0 ∧ true) c in CNF: c -b^{100, 7}_2 ∨ b^{100, 7}_1 ∨ b^{100, 7}_0 ∨ false c in DIMACS: -19382 19383 19384 0 c 3 does not represent an automaton state. c -(-b^{100, 7}_2 ∧ b^{100, 7}_1 ∧ b^{100, 7}_0 ∧ true) c in CNF: c b^{100, 7}_2 ∨ -b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ false c in DIMACS: 19382 -19383 -19384 0 c -3 does not represent an automaton state. c -( b^{100, 7}_2 ∧ b^{100, 7}_1 ∧ b^{100, 7}_0 ∧ true) c in CNF: c -b^{100, 7}_2 ∨ -b^{100, 7}_1 ∨ -b^{100, 7}_0 ∨ false c in DIMACS: -19382 -19383 -19384 0 c i = 8 c -2+1 --> -1 c ( b^{100, 8}_2 ∧ b^{100, 8}_1 ∧ -b^{100, 8}_0 ∧ p_800) -> ( b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ b^{100, 9}_0) c in CNF: c -b^{100, 8}_2 ∨ -b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ -p_800 ∨ b^{100, 9}_2 c -b^{100, 8}_2 ∨ -b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ -p_800 ∨ -b^{100, 9}_1 c -b^{100, 8}_2 ∨ -b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ -p_800 ∨ b^{100, 9}_0 c in DIMACS: -19385 -19386 19387 -800 19388 0 -19385 -19386 19387 -800 -19389 0 -19385 -19386 19387 -800 19390 0 c -1+1 --> 0 c ( b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ b^{100, 8}_0 ∧ p_800) -> (-b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ -b^{100, 9}_0) c in CNF: c -b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ -p_800 ∨ -b^{100, 9}_2 c -b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ -p_800 ∨ -b^{100, 9}_1 c -b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ -p_800 ∨ -b^{100, 9}_0 c in DIMACS: -19385 19386 -19387 -800 -19388 0 -19385 19386 -19387 -800 -19389 0 -19385 19386 -19387 -800 -19390 0 c 0+1 --> 1 c (-b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ -b^{100, 8}_0 ∧ p_800) -> (-b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ b^{100, 9}_0) c in CNF: c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ -p_800 ∨ -b^{100, 9}_2 c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ -p_800 ∨ -b^{100, 9}_1 c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ -p_800 ∨ b^{100, 9}_0 c in DIMACS: 19385 19386 19387 -800 -19388 0 19385 19386 19387 -800 -19389 0 19385 19386 19387 -800 19390 0 c 1+1 --> 2 c (-b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ b^{100, 8}_0 ∧ p_800) -> (-b^{100, 9}_2 ∧ b^{100, 9}_1 ∧ -b^{100, 9}_0) c in CNF: c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ -p_800 ∨ -b^{100, 9}_2 c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ -p_800 ∨ b^{100, 9}_1 c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ -p_800 ∨ -b^{100, 9}_0 c in DIMACS: 19385 19386 -19387 -800 -19388 0 19385 19386 -19387 -800 19389 0 19385 19386 -19387 -800 -19390 0 c 2+1 --> break c (-b^{100, 8}_2 ∧ b^{100, 8}_1 ∧ -b^{100, 8}_0 ∧ p_800) -> break c in CNF: c b^{100, 8}_2 ∨ -b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ -p_800 ∨ break c in DIMACS: 19385 -19386 19387 -800 1162 0 c 2-1 --> 1 c (-b^{100, 8}_2 ∧ b^{100, 8}_1 ∧ -b^{100, 8}_0 ∧ -p_800) -> (-b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ b^{100, 9}_0) c in CNF: c b^{100, 8}_2 ∨ -b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ p_800 ∨ -b^{100, 9}_2 c b^{100, 8}_2 ∨ -b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ p_800 ∨ -b^{100, 9}_1 c b^{100, 8}_2 ∨ -b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ p_800 ∨ b^{100, 9}_0 c in DIMACS: 19385 -19386 19387 800 -19388 0 19385 -19386 19387 800 -19389 0 19385 -19386 19387 800 19390 0 c 1-1 --> 0 c (-b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ b^{100, 8}_0 ∧ -p_800) -> (-b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ -b^{100, 9}_0) c in CNF: c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ p_800 ∨ -b^{100, 9}_2 c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ p_800 ∨ -b^{100, 9}_1 c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ p_800 ∨ -b^{100, 9}_0 c in DIMACS: 19385 19386 -19387 800 -19388 0 19385 19386 -19387 800 -19389 0 19385 19386 -19387 800 -19390 0 c 0-1 --> -1 c (-b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ -b^{100, 8}_0 ∧ -p_800) -> ( b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ b^{100, 9}_0) c in CNF: c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ p_800 ∨ b^{100, 9}_2 c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ p_800 ∨ -b^{100, 9}_1 c b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ p_800 ∨ b^{100, 9}_0 c in DIMACS: 19385 19386 19387 800 19388 0 19385 19386 19387 800 -19389 0 19385 19386 19387 800 19390 0 c -1-1 --> -2 c ( b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ b^{100, 8}_0 ∧ -p_800) -> ( b^{100, 9}_2 ∧ b^{100, 9}_1 ∧ -b^{100, 9}_0) c in CNF: c -b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ p_800 ∨ b^{100, 9}_2 c -b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ p_800 ∨ b^{100, 9}_1 c -b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ p_800 ∨ -b^{100, 9}_0 c in DIMACS: -19385 19386 -19387 800 19388 0 -19385 19386 -19387 800 19389 0 -19385 19386 -19387 800 -19390 0 c -2-1 --> break c ( b^{100, 8}_2 ∧ b^{100, 8}_1 ∧ -b^{100, 8}_0 ∧ -p_800) -> break c in CNF: c -b^{100, 8}_2 ∨ -b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ p_800 ∨ break c in DIMACS: -19385 -19386 19387 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 8}_2 ∧ -b^{100, 8}_1 ∧ -b^{100, 8}_0 ∧ true) c in CNF: c -b^{100, 8}_2 ∨ b^{100, 8}_1 ∨ b^{100, 8}_0 ∨ false c in DIMACS: -19385 19386 19387 0 c 3 does not represent an automaton state. c -(-b^{100, 8}_2 ∧ b^{100, 8}_1 ∧ b^{100, 8}_0 ∧ true) c in CNF: c b^{100, 8}_2 ∨ -b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ false c in DIMACS: 19385 -19386 -19387 0 c -3 does not represent an automaton state. c -( b^{100, 8}_2 ∧ b^{100, 8}_1 ∧ b^{100, 8}_0 ∧ true) c in CNF: c -b^{100, 8}_2 ∨ -b^{100, 8}_1 ∨ -b^{100, 8}_0 ∨ false c in DIMACS: -19385 -19386 -19387 0 c i = 9 c -2+1 --> -1 c ( b^{100, 9}_2 ∧ b^{100, 9}_1 ∧ -b^{100, 9}_0 ∧ p_900) -> ( b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ b^{100, 10}_0) c in CNF: c -b^{100, 9}_2 ∨ -b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ -p_900 ∨ b^{100, 10}_2 c -b^{100, 9}_2 ∨ -b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ -p_900 ∨ -b^{100, 10}_1 c -b^{100, 9}_2 ∨ -b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ -p_900 ∨ b^{100, 10}_0 c in DIMACS: -19388 -19389 19390 -900 19391 0 -19388 -19389 19390 -900 -19392 0 -19388 -19389 19390 -900 19393 0 c -1+1 --> 0 c ( b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ b^{100, 9}_0 ∧ p_900) -> (-b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ -b^{100, 10}_0) c in CNF: c -b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ -p_900 ∨ -b^{100, 10}_2 c -b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ -p_900 ∨ -b^{100, 10}_1 c -b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ -p_900 ∨ -b^{100, 10}_0 c in DIMACS: -19388 19389 -19390 -900 -19391 0 -19388 19389 -19390 -900 -19392 0 -19388 19389 -19390 -900 -19393 0 c 0+1 --> 1 c (-b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ -b^{100, 9}_0 ∧ p_900) -> (-b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ b^{100, 10}_0) c in CNF: c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ -p_900 ∨ -b^{100, 10}_2 c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ -p_900 ∨ -b^{100, 10}_1 c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ -p_900 ∨ b^{100, 10}_0 c in DIMACS: 19388 19389 19390 -900 -19391 0 19388 19389 19390 -900 -19392 0 19388 19389 19390 -900 19393 0 c 1+1 --> 2 c (-b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ b^{100, 9}_0 ∧ p_900) -> (-b^{100, 10}_2 ∧ b^{100, 10}_1 ∧ -b^{100, 10}_0) c in CNF: c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ -p_900 ∨ -b^{100, 10}_2 c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ -p_900 ∨ b^{100, 10}_1 c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ -p_900 ∨ -b^{100, 10}_0 c in DIMACS: 19388 19389 -19390 -900 -19391 0 19388 19389 -19390 -900 19392 0 19388 19389 -19390 -900 -19393 0 c 2+1 --> break c (-b^{100, 9}_2 ∧ b^{100, 9}_1 ∧ -b^{100, 9}_0 ∧ p_900) -> break c in CNF: c b^{100, 9}_2 ∨ -b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ -p_900 ∨ break c in DIMACS: 19388 -19389 19390 -900 1162 0 c 2-1 --> 1 c (-b^{100, 9}_2 ∧ b^{100, 9}_1 ∧ -b^{100, 9}_0 ∧ -p_900) -> (-b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ b^{100, 10}_0) c in CNF: c b^{100, 9}_2 ∨ -b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ p_900 ∨ -b^{100, 10}_2 c b^{100, 9}_2 ∨ -b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ p_900 ∨ -b^{100, 10}_1 c b^{100, 9}_2 ∨ -b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ p_900 ∨ b^{100, 10}_0 c in DIMACS: 19388 -19389 19390 900 -19391 0 19388 -19389 19390 900 -19392 0 19388 -19389 19390 900 19393 0 c 1-1 --> 0 c (-b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ b^{100, 9}_0 ∧ -p_900) -> (-b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ -b^{100, 10}_0) c in CNF: c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ p_900 ∨ -b^{100, 10}_2 c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ p_900 ∨ -b^{100, 10}_1 c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ p_900 ∨ -b^{100, 10}_0 c in DIMACS: 19388 19389 -19390 900 -19391 0 19388 19389 -19390 900 -19392 0 19388 19389 -19390 900 -19393 0 c 0-1 --> -1 c (-b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ -b^{100, 9}_0 ∧ -p_900) -> ( b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ b^{100, 10}_0) c in CNF: c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ p_900 ∨ b^{100, 10}_2 c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ p_900 ∨ -b^{100, 10}_1 c b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ p_900 ∨ b^{100, 10}_0 c in DIMACS: 19388 19389 19390 900 19391 0 19388 19389 19390 900 -19392 0 19388 19389 19390 900 19393 0 c -1-1 --> -2 c ( b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ b^{100, 9}_0 ∧ -p_900) -> ( b^{100, 10}_2 ∧ b^{100, 10}_1 ∧ -b^{100, 10}_0) c in CNF: c -b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ p_900 ∨ b^{100, 10}_2 c -b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ p_900 ∨ b^{100, 10}_1 c -b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ p_900 ∨ -b^{100, 10}_0 c in DIMACS: -19388 19389 -19390 900 19391 0 -19388 19389 -19390 900 19392 0 -19388 19389 -19390 900 -19393 0 c -2-1 --> break c ( b^{100, 9}_2 ∧ b^{100, 9}_1 ∧ -b^{100, 9}_0 ∧ -p_900) -> break c in CNF: c -b^{100, 9}_2 ∨ -b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ p_900 ∨ break c in DIMACS: -19388 -19389 19390 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 9}_2 ∧ -b^{100, 9}_1 ∧ -b^{100, 9}_0 ∧ true) c in CNF: c -b^{100, 9}_2 ∨ b^{100, 9}_1 ∨ b^{100, 9}_0 ∨ false c in DIMACS: -19388 19389 19390 0 c 3 does not represent an automaton state. c -(-b^{100, 9}_2 ∧ b^{100, 9}_1 ∧ b^{100, 9}_0 ∧ true) c in CNF: c b^{100, 9}_2 ∨ -b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ false c in DIMACS: 19388 -19389 -19390 0 c -3 does not represent an automaton state. c -( b^{100, 9}_2 ∧ b^{100, 9}_1 ∧ b^{100, 9}_0 ∧ true) c in CNF: c -b^{100, 9}_2 ∨ -b^{100, 9}_1 ∨ -b^{100, 9}_0 ∨ false c in DIMACS: -19388 -19389 -19390 0 c i = 10 c -2+1 --> -1 c ( b^{100, 10}_2 ∧ b^{100, 10}_1 ∧ -b^{100, 10}_0 ∧ p_1000) -> ( b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ b^{100, 11}_0) c in CNF: c -b^{100, 10}_2 ∨ -b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ -p_1000 ∨ b^{100, 11}_2 c -b^{100, 10}_2 ∨ -b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ -p_1000 ∨ -b^{100, 11}_1 c -b^{100, 10}_2 ∨ -b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ -p_1000 ∨ b^{100, 11}_0 c in DIMACS: -19391 -19392 19393 -1000 19394 0 -19391 -19392 19393 -1000 -19395 0 -19391 -19392 19393 -1000 19396 0 c -1+1 --> 0 c ( b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ b^{100, 10}_0 ∧ p_1000) -> (-b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ -b^{100, 11}_0) c in CNF: c -b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ -p_1000 ∨ -b^{100, 11}_2 c -b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ -p_1000 ∨ -b^{100, 11}_1 c -b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ -p_1000 ∨ -b^{100, 11}_0 c in DIMACS: -19391 19392 -19393 -1000 -19394 0 -19391 19392 -19393 -1000 -19395 0 -19391 19392 -19393 -1000 -19396 0 c 0+1 --> 1 c (-b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ -b^{100, 10}_0 ∧ p_1000) -> (-b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ b^{100, 11}_0) c in CNF: c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ -p_1000 ∨ -b^{100, 11}_2 c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ -p_1000 ∨ -b^{100, 11}_1 c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ -p_1000 ∨ b^{100, 11}_0 c in DIMACS: 19391 19392 19393 -1000 -19394 0 19391 19392 19393 -1000 -19395 0 19391 19392 19393 -1000 19396 0 c 1+1 --> 2 c (-b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ b^{100, 10}_0 ∧ p_1000) -> (-b^{100, 11}_2 ∧ b^{100, 11}_1 ∧ -b^{100, 11}_0) c in CNF: c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ -p_1000 ∨ -b^{100, 11}_2 c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ -p_1000 ∨ b^{100, 11}_1 c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ -p_1000 ∨ -b^{100, 11}_0 c in DIMACS: 19391 19392 -19393 -1000 -19394 0 19391 19392 -19393 -1000 19395 0 19391 19392 -19393 -1000 -19396 0 c 2+1 --> break c (-b^{100, 10}_2 ∧ b^{100, 10}_1 ∧ -b^{100, 10}_0 ∧ p_1000) -> break c in CNF: c b^{100, 10}_2 ∨ -b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ -p_1000 ∨ break c in DIMACS: 19391 -19392 19393 -1000 1162 0 c 2-1 --> 1 c (-b^{100, 10}_2 ∧ b^{100, 10}_1 ∧ -b^{100, 10}_0 ∧ -p_1000) -> (-b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ b^{100, 11}_0) c in CNF: c b^{100, 10}_2 ∨ -b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ p_1000 ∨ -b^{100, 11}_2 c b^{100, 10}_2 ∨ -b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ p_1000 ∨ -b^{100, 11}_1 c b^{100, 10}_2 ∨ -b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ p_1000 ∨ b^{100, 11}_0 c in DIMACS: 19391 -19392 19393 1000 -19394 0 19391 -19392 19393 1000 -19395 0 19391 -19392 19393 1000 19396 0 c 1-1 --> 0 c (-b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ b^{100, 10}_0 ∧ -p_1000) -> (-b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ -b^{100, 11}_0) c in CNF: c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ p_1000 ∨ -b^{100, 11}_2 c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ p_1000 ∨ -b^{100, 11}_1 c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ p_1000 ∨ -b^{100, 11}_0 c in DIMACS: 19391 19392 -19393 1000 -19394 0 19391 19392 -19393 1000 -19395 0 19391 19392 -19393 1000 -19396 0 c 0-1 --> -1 c (-b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ -b^{100, 10}_0 ∧ -p_1000) -> ( b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ b^{100, 11}_0) c in CNF: c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ p_1000 ∨ b^{100, 11}_2 c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ p_1000 ∨ -b^{100, 11}_1 c b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ p_1000 ∨ b^{100, 11}_0 c in DIMACS: 19391 19392 19393 1000 19394 0 19391 19392 19393 1000 -19395 0 19391 19392 19393 1000 19396 0 c -1-1 --> -2 c ( b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ b^{100, 10}_0 ∧ -p_1000) -> ( b^{100, 11}_2 ∧ b^{100, 11}_1 ∧ -b^{100, 11}_0) c in CNF: c -b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ p_1000 ∨ b^{100, 11}_2 c -b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ p_1000 ∨ b^{100, 11}_1 c -b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ p_1000 ∨ -b^{100, 11}_0 c in DIMACS: -19391 19392 -19393 1000 19394 0 -19391 19392 -19393 1000 19395 0 -19391 19392 -19393 1000 -19396 0 c -2-1 --> break c ( b^{100, 10}_2 ∧ b^{100, 10}_1 ∧ -b^{100, 10}_0 ∧ -p_1000) -> break c in CNF: c -b^{100, 10}_2 ∨ -b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ p_1000 ∨ break c in DIMACS: -19391 -19392 19393 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 10}_2 ∧ -b^{100, 10}_1 ∧ -b^{100, 10}_0 ∧ true) c in CNF: c -b^{100, 10}_2 ∨ b^{100, 10}_1 ∨ b^{100, 10}_0 ∨ false c in DIMACS: -19391 19392 19393 0 c 3 does not represent an automaton state. c -(-b^{100, 10}_2 ∧ b^{100, 10}_1 ∧ b^{100, 10}_0 ∧ true) c in CNF: c b^{100, 10}_2 ∨ -b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ false c in DIMACS: 19391 -19392 -19393 0 c -3 does not represent an automaton state. c -( b^{100, 10}_2 ∧ b^{100, 10}_1 ∧ b^{100, 10}_0 ∧ true) c in CNF: c -b^{100, 10}_2 ∨ -b^{100, 10}_1 ∨ -b^{100, 10}_0 ∨ false c in DIMACS: -19391 -19392 -19393 0 c i = 11 c -2+1 --> -1 c ( b^{100, 11}_2 ∧ b^{100, 11}_1 ∧ -b^{100, 11}_0 ∧ p_1100) -> ( b^{100, 12}_2 ∧ -b^{100, 12}_1 ∧ b^{100, 12}_0) c in CNF: c -b^{100, 11}_2 ∨ -b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ -p_1100 ∨ b^{100, 12}_2 c -b^{100, 11}_2 ∨ -b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ -p_1100 ∨ -b^{100, 12}_1 c -b^{100, 11}_2 ∨ -b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ -p_1100 ∨ b^{100, 12}_0 c in DIMACS: -19394 -19395 19396 -1100 19397 0 -19394 -19395 19396 -1100 -19398 0 -19394 -19395 19396 -1100 19399 0 c -1+1 --> 0 c ( b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ b^{100, 11}_0 ∧ p_1100) -> (-b^{100, 12}_2 ∧ -b^{100, 12}_1 ∧ -b^{100, 12}_0) c in CNF: c -b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ -p_1100 ∨ -b^{100, 12}_2 c -b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ -p_1100 ∨ -b^{100, 12}_1 c -b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ -p_1100 ∨ -b^{100, 12}_0 c in DIMACS: -19394 19395 -19396 -1100 -19397 0 -19394 19395 -19396 -1100 -19398 0 -19394 19395 -19396 -1100 -19399 0 c 0+1 --> 1 c (-b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ -b^{100, 11}_0 ∧ p_1100) -> (-b^{100, 12}_2 ∧ -b^{100, 12}_1 ∧ b^{100, 12}_0) c in CNF: c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ -p_1100 ∨ -b^{100, 12}_2 c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ -p_1100 ∨ -b^{100, 12}_1 c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ -p_1100 ∨ b^{100, 12}_0 c in DIMACS: 19394 19395 19396 -1100 -19397 0 19394 19395 19396 -1100 -19398 0 19394 19395 19396 -1100 19399 0 c 1+1 --> 2 c (-b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ b^{100, 11}_0 ∧ p_1100) -> (-b^{100, 12}_2 ∧ b^{100, 12}_1 ∧ -b^{100, 12}_0) c in CNF: c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ -p_1100 ∨ -b^{100, 12}_2 c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ -p_1100 ∨ b^{100, 12}_1 c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ -p_1100 ∨ -b^{100, 12}_0 c in DIMACS: 19394 19395 -19396 -1100 -19397 0 19394 19395 -19396 -1100 19398 0 19394 19395 -19396 -1100 -19399 0 c 2+1 --> break c (-b^{100, 11}_2 ∧ b^{100, 11}_1 ∧ -b^{100, 11}_0 ∧ p_1100) -> break c in CNF: c b^{100, 11}_2 ∨ -b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ -p_1100 ∨ break c in DIMACS: 19394 -19395 19396 -1100 1162 0 c 2-1 --> 1 c (-b^{100, 11}_2 ∧ b^{100, 11}_1 ∧ -b^{100, 11}_0 ∧ -p_1100) -> (-b^{100, 12}_2 ∧ -b^{100, 12}_1 ∧ b^{100, 12}_0) c in CNF: c b^{100, 11}_2 ∨ -b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ p_1100 ∨ -b^{100, 12}_2 c b^{100, 11}_2 ∨ -b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ p_1100 ∨ -b^{100, 12}_1 c b^{100, 11}_2 ∨ -b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ p_1100 ∨ b^{100, 12}_0 c in DIMACS: 19394 -19395 19396 1100 -19397 0 19394 -19395 19396 1100 -19398 0 19394 -19395 19396 1100 19399 0 c 1-1 --> 0 c (-b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ b^{100, 11}_0 ∧ -p_1100) -> (-b^{100, 12}_2 ∧ -b^{100, 12}_1 ∧ -b^{100, 12}_0) c in CNF: c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ p_1100 ∨ -b^{100, 12}_2 c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ p_1100 ∨ -b^{100, 12}_1 c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ p_1100 ∨ -b^{100, 12}_0 c in DIMACS: 19394 19395 -19396 1100 -19397 0 19394 19395 -19396 1100 -19398 0 19394 19395 -19396 1100 -19399 0 c 0-1 --> -1 c (-b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ -b^{100, 11}_0 ∧ -p_1100) -> ( b^{100, 12}_2 ∧ -b^{100, 12}_1 ∧ b^{100, 12}_0) c in CNF: c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ p_1100 ∨ b^{100, 12}_2 c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ p_1100 ∨ -b^{100, 12}_1 c b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ p_1100 ∨ b^{100, 12}_0 c in DIMACS: 19394 19395 19396 1100 19397 0 19394 19395 19396 1100 -19398 0 19394 19395 19396 1100 19399 0 c -1-1 --> -2 c ( b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ b^{100, 11}_0 ∧ -p_1100) -> ( b^{100, 12}_2 ∧ b^{100, 12}_1 ∧ -b^{100, 12}_0) c in CNF: c -b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ p_1100 ∨ b^{100, 12}_2 c -b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ p_1100 ∨ b^{100, 12}_1 c -b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ p_1100 ∨ -b^{100, 12}_0 c in DIMACS: -19394 19395 -19396 1100 19397 0 -19394 19395 -19396 1100 19398 0 -19394 19395 -19396 1100 -19399 0 c -2-1 --> break c ( b^{100, 11}_2 ∧ b^{100, 11}_1 ∧ -b^{100, 11}_0 ∧ -p_1100) -> break c in CNF: c -b^{100, 11}_2 ∨ -b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ p_1100 ∨ break c in DIMACS: -19394 -19395 19396 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{100, 11}_2 ∧ -b^{100, 11}_1 ∧ -b^{100, 11}_0 ∧ true) c in CNF: c -b^{100, 11}_2 ∨ b^{100, 11}_1 ∨ b^{100, 11}_0 ∨ false c in DIMACS: -19394 19395 19396 0 c 3 does not represent an automaton state. c -(-b^{100, 11}_2 ∧ b^{100, 11}_1 ∧ b^{100, 11}_0 ∧ true) c in CNF: c b^{100, 11}_2 ∨ -b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ false c in DIMACS: 19394 -19395 -19396 0 c -3 does not represent an automaton state. c -( b^{100, 11}_2 ∧ b^{100, 11}_1 ∧ b^{100, 11}_0 ∧ true) c in CNF: c -b^{100, 11}_2 ∨ -b^{100, 11}_1 ∨ -b^{100, 11}_0 ∨ false c in DIMACS: -19394 -19395 -19396 0 c INIT for k = 101 c -b^{101, 1}_2 c -b^{101, 1}_1 c -b^{101, 1}_0 c in DIMACS: -19400 0 -19401 0 -19402 0 c Transitions for k = 101 c i = 1 c -2+1 --> -1 c ( b^{101, 1}_2 ∧ b^{101, 1}_1 ∧ -b^{101, 1}_0 ∧ p_101) -> ( b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ b^{101, 2}_0) c in CNF: c -b^{101, 1}_2 ∨ -b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ -p_101 ∨ b^{101, 2}_2 c -b^{101, 1}_2 ∨ -b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ -p_101 ∨ -b^{101, 2}_1 c -b^{101, 1}_2 ∨ -b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ -p_101 ∨ b^{101, 2}_0 c in DIMACS: -19400 -19401 19402 -101 19403 0 -19400 -19401 19402 -101 -19404 0 -19400 -19401 19402 -101 19405 0 c -1+1 --> 0 c ( b^{101, 1}_2 ∧ -b^{101, 1}_1 ∧ b^{101, 1}_0 ∧ p_101) -> (-b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ -b^{101, 2}_0) c in CNF: c -b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ -p_101 ∨ -b^{101, 2}_2 c -b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ -p_101 ∨ -b^{101, 2}_1 c -b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ -p_101 ∨ -b^{101, 2}_0 c in DIMACS: -19400 19401 -19402 -101 -19403 0 -19400 19401 -19402 -101 -19404 0 -19400 19401 -19402 -101 -19405 0 c 0+1 --> 1 c (-b^{101, 1}_2 ∧ -b^{101, 1}_1 ∧ -b^{101, 1}_0 ∧ p_101) -> (-b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ b^{101, 2}_0) c in CNF: c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ -p_101 ∨ -b^{101, 2}_2 c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ -p_101 ∨ -b^{101, 2}_1 c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ -p_101 ∨ b^{101, 2}_0 c in DIMACS: 19400 19401 19402 -101 -19403 0 19400 19401 19402 -101 -19404 0 19400 19401 19402 -101 19405 0 c 1+1 --> 2 c (-b^{101, 1}_2 ∧ -b^{101, 1}_1 ∧ b^{101, 1}_0 ∧ p_101) -> (-b^{101, 2}_2 ∧ b^{101, 2}_1 ∧ -b^{101, 2}_0) c in CNF: c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ -p_101 ∨ -b^{101, 2}_2 c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ -p_101 ∨ b^{101, 2}_1 c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ -p_101 ∨ -b^{101, 2}_0 c in DIMACS: 19400 19401 -19402 -101 -19403 0 19400 19401 -19402 -101 19404 0 19400 19401 -19402 -101 -19405 0 c 2+1 --> break c (-b^{101, 1}_2 ∧ b^{101, 1}_1 ∧ -b^{101, 1}_0 ∧ p_101) -> break c in CNF: c b^{101, 1}_2 ∨ -b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ -p_101 ∨ break c in DIMACS: 19400 -19401 19402 -101 1162 0 c 2-1 --> 1 c (-b^{101, 1}_2 ∧ b^{101, 1}_1 ∧ -b^{101, 1}_0 ∧ -p_101) -> (-b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ b^{101, 2}_0) c in CNF: c b^{101, 1}_2 ∨ -b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ p_101 ∨ -b^{101, 2}_2 c b^{101, 1}_2 ∨ -b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ p_101 ∨ -b^{101, 2}_1 c b^{101, 1}_2 ∨ -b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ p_101 ∨ b^{101, 2}_0 c in DIMACS: 19400 -19401 19402 101 -19403 0 19400 -19401 19402 101 -19404 0 19400 -19401 19402 101 19405 0 c 1-1 --> 0 c (-b^{101, 1}_2 ∧ -b^{101, 1}_1 ∧ b^{101, 1}_0 ∧ -p_101) -> (-b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ -b^{101, 2}_0) c in CNF: c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ p_101 ∨ -b^{101, 2}_2 c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ p_101 ∨ -b^{101, 2}_1 c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ p_101 ∨ -b^{101, 2}_0 c in DIMACS: 19400 19401 -19402 101 -19403 0 19400 19401 -19402 101 -19404 0 19400 19401 -19402 101 -19405 0 c 0-1 --> -1 c (-b^{101, 1}_2 ∧ -b^{101, 1}_1 ∧ -b^{101, 1}_0 ∧ -p_101) -> ( b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ b^{101, 2}_0) c in CNF: c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ p_101 ∨ b^{101, 2}_2 c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ p_101 ∨ -b^{101, 2}_1 c b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ p_101 ∨ b^{101, 2}_0 c in DIMACS: 19400 19401 19402 101 19403 0 19400 19401 19402 101 -19404 0 19400 19401 19402 101 19405 0 c -1-1 --> -2 c ( b^{101, 1}_2 ∧ -b^{101, 1}_1 ∧ b^{101, 1}_0 ∧ -p_101) -> ( b^{101, 2}_2 ∧ b^{101, 2}_1 ∧ -b^{101, 2}_0) c in CNF: c -b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ p_101 ∨ b^{101, 2}_2 c -b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ p_101 ∨ b^{101, 2}_1 c -b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ p_101 ∨ -b^{101, 2}_0 c in DIMACS: -19400 19401 -19402 101 19403 0 -19400 19401 -19402 101 19404 0 -19400 19401 -19402 101 -19405 0 c -2-1 --> break c ( b^{101, 1}_2 ∧ b^{101, 1}_1 ∧ -b^{101, 1}_0 ∧ -p_101) -> break c in CNF: c -b^{101, 1}_2 ∨ -b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ p_101 ∨ break c in DIMACS: -19400 -19401 19402 101 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 1}_2 ∧ -b^{101, 1}_1 ∧ -b^{101, 1}_0 ∧ true) c in CNF: c -b^{101, 1}_2 ∨ b^{101, 1}_1 ∨ b^{101, 1}_0 ∨ false c in DIMACS: -19400 19401 19402 0 c 3 does not represent an automaton state. c -(-b^{101, 1}_2 ∧ b^{101, 1}_1 ∧ b^{101, 1}_0 ∧ true) c in CNF: c b^{101, 1}_2 ∨ -b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ false c in DIMACS: 19400 -19401 -19402 0 c -3 does not represent an automaton state. c -( b^{101, 1}_2 ∧ b^{101, 1}_1 ∧ b^{101, 1}_0 ∧ true) c in CNF: c -b^{101, 1}_2 ∨ -b^{101, 1}_1 ∨ -b^{101, 1}_0 ∨ false c in DIMACS: -19400 -19401 -19402 0 c i = 2 c -2+1 --> -1 c ( b^{101, 2}_2 ∧ b^{101, 2}_1 ∧ -b^{101, 2}_0 ∧ p_202) -> ( b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ b^{101, 3}_0) c in CNF: c -b^{101, 2}_2 ∨ -b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ -p_202 ∨ b^{101, 3}_2 c -b^{101, 2}_2 ∨ -b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ -p_202 ∨ -b^{101, 3}_1 c -b^{101, 2}_2 ∨ -b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ -p_202 ∨ b^{101, 3}_0 c in DIMACS: -19403 -19404 19405 -202 19406 0 -19403 -19404 19405 -202 -19407 0 -19403 -19404 19405 -202 19408 0 c -1+1 --> 0 c ( b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ b^{101, 2}_0 ∧ p_202) -> (-b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ -b^{101, 3}_0) c in CNF: c -b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ -p_202 ∨ -b^{101, 3}_2 c -b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ -p_202 ∨ -b^{101, 3}_1 c -b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ -p_202 ∨ -b^{101, 3}_0 c in DIMACS: -19403 19404 -19405 -202 -19406 0 -19403 19404 -19405 -202 -19407 0 -19403 19404 -19405 -202 -19408 0 c 0+1 --> 1 c (-b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ -b^{101, 2}_0 ∧ p_202) -> (-b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ b^{101, 3}_0) c in CNF: c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ -p_202 ∨ -b^{101, 3}_2 c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ -p_202 ∨ -b^{101, 3}_1 c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ -p_202 ∨ b^{101, 3}_0 c in DIMACS: 19403 19404 19405 -202 -19406 0 19403 19404 19405 -202 -19407 0 19403 19404 19405 -202 19408 0 c 1+1 --> 2 c (-b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ b^{101, 2}_0 ∧ p_202) -> (-b^{101, 3}_2 ∧ b^{101, 3}_1 ∧ -b^{101, 3}_0) c in CNF: c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ -p_202 ∨ -b^{101, 3}_2 c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ -p_202 ∨ b^{101, 3}_1 c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ -p_202 ∨ -b^{101, 3}_0 c in DIMACS: 19403 19404 -19405 -202 -19406 0 19403 19404 -19405 -202 19407 0 19403 19404 -19405 -202 -19408 0 c 2+1 --> break c (-b^{101, 2}_2 ∧ b^{101, 2}_1 ∧ -b^{101, 2}_0 ∧ p_202) -> break c in CNF: c b^{101, 2}_2 ∨ -b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ -p_202 ∨ break c in DIMACS: 19403 -19404 19405 -202 1162 0 c 2-1 --> 1 c (-b^{101, 2}_2 ∧ b^{101, 2}_1 ∧ -b^{101, 2}_0 ∧ -p_202) -> (-b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ b^{101, 3}_0) c in CNF: c b^{101, 2}_2 ∨ -b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ p_202 ∨ -b^{101, 3}_2 c b^{101, 2}_2 ∨ -b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ p_202 ∨ -b^{101, 3}_1 c b^{101, 2}_2 ∨ -b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ p_202 ∨ b^{101, 3}_0 c in DIMACS: 19403 -19404 19405 202 -19406 0 19403 -19404 19405 202 -19407 0 19403 -19404 19405 202 19408 0 c 1-1 --> 0 c (-b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ b^{101, 2}_0 ∧ -p_202) -> (-b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ -b^{101, 3}_0) c in CNF: c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ p_202 ∨ -b^{101, 3}_2 c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ p_202 ∨ -b^{101, 3}_1 c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ p_202 ∨ -b^{101, 3}_0 c in DIMACS: 19403 19404 -19405 202 -19406 0 19403 19404 -19405 202 -19407 0 19403 19404 -19405 202 -19408 0 c 0-1 --> -1 c (-b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ -b^{101, 2}_0 ∧ -p_202) -> ( b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ b^{101, 3}_0) c in CNF: c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ p_202 ∨ b^{101, 3}_2 c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ p_202 ∨ -b^{101, 3}_1 c b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ p_202 ∨ b^{101, 3}_0 c in DIMACS: 19403 19404 19405 202 19406 0 19403 19404 19405 202 -19407 0 19403 19404 19405 202 19408 0 c -1-1 --> -2 c ( b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ b^{101, 2}_0 ∧ -p_202) -> ( b^{101, 3}_2 ∧ b^{101, 3}_1 ∧ -b^{101, 3}_0) c in CNF: c -b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ p_202 ∨ b^{101, 3}_2 c -b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ p_202 ∨ b^{101, 3}_1 c -b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ p_202 ∨ -b^{101, 3}_0 c in DIMACS: -19403 19404 -19405 202 19406 0 -19403 19404 -19405 202 19407 0 -19403 19404 -19405 202 -19408 0 c -2-1 --> break c ( b^{101, 2}_2 ∧ b^{101, 2}_1 ∧ -b^{101, 2}_0 ∧ -p_202) -> break c in CNF: c -b^{101, 2}_2 ∨ -b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ p_202 ∨ break c in DIMACS: -19403 -19404 19405 202 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 2}_2 ∧ -b^{101, 2}_1 ∧ -b^{101, 2}_0 ∧ true) c in CNF: c -b^{101, 2}_2 ∨ b^{101, 2}_1 ∨ b^{101, 2}_0 ∨ false c in DIMACS: -19403 19404 19405 0 c 3 does not represent an automaton state. c -(-b^{101, 2}_2 ∧ b^{101, 2}_1 ∧ b^{101, 2}_0 ∧ true) c in CNF: c b^{101, 2}_2 ∨ -b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ false c in DIMACS: 19403 -19404 -19405 0 c -3 does not represent an automaton state. c -( b^{101, 2}_2 ∧ b^{101, 2}_1 ∧ b^{101, 2}_0 ∧ true) c in CNF: c -b^{101, 2}_2 ∨ -b^{101, 2}_1 ∨ -b^{101, 2}_0 ∨ false c in DIMACS: -19403 -19404 -19405 0 c i = 3 c -2+1 --> -1 c ( b^{101, 3}_2 ∧ b^{101, 3}_1 ∧ -b^{101, 3}_0 ∧ p_303) -> ( b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ b^{101, 4}_0) c in CNF: c -b^{101, 3}_2 ∨ -b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ -p_303 ∨ b^{101, 4}_2 c -b^{101, 3}_2 ∨ -b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ -p_303 ∨ -b^{101, 4}_1 c -b^{101, 3}_2 ∨ -b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ -p_303 ∨ b^{101, 4}_0 c in DIMACS: -19406 -19407 19408 -303 19409 0 -19406 -19407 19408 -303 -19410 0 -19406 -19407 19408 -303 19411 0 c -1+1 --> 0 c ( b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ b^{101, 3}_0 ∧ p_303) -> (-b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ -b^{101, 4}_0) c in CNF: c -b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ -p_303 ∨ -b^{101, 4}_2 c -b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ -p_303 ∨ -b^{101, 4}_1 c -b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ -p_303 ∨ -b^{101, 4}_0 c in DIMACS: -19406 19407 -19408 -303 -19409 0 -19406 19407 -19408 -303 -19410 0 -19406 19407 -19408 -303 -19411 0 c 0+1 --> 1 c (-b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ -b^{101, 3}_0 ∧ p_303) -> (-b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ b^{101, 4}_0) c in CNF: c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ -p_303 ∨ -b^{101, 4}_2 c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ -p_303 ∨ -b^{101, 4}_1 c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ -p_303 ∨ b^{101, 4}_0 c in DIMACS: 19406 19407 19408 -303 -19409 0 19406 19407 19408 -303 -19410 0 19406 19407 19408 -303 19411 0 c 1+1 --> 2 c (-b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ b^{101, 3}_0 ∧ p_303) -> (-b^{101, 4}_2 ∧ b^{101, 4}_1 ∧ -b^{101, 4}_0) c in CNF: c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ -p_303 ∨ -b^{101, 4}_2 c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ -p_303 ∨ b^{101, 4}_1 c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ -p_303 ∨ -b^{101, 4}_0 c in DIMACS: 19406 19407 -19408 -303 -19409 0 19406 19407 -19408 -303 19410 0 19406 19407 -19408 -303 -19411 0 c 2+1 --> break c (-b^{101, 3}_2 ∧ b^{101, 3}_1 ∧ -b^{101, 3}_0 ∧ p_303) -> break c in CNF: c b^{101, 3}_2 ∨ -b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ -p_303 ∨ break c in DIMACS: 19406 -19407 19408 -303 1162 0 c 2-1 --> 1 c (-b^{101, 3}_2 ∧ b^{101, 3}_1 ∧ -b^{101, 3}_0 ∧ -p_303) -> (-b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ b^{101, 4}_0) c in CNF: c b^{101, 3}_2 ∨ -b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ p_303 ∨ -b^{101, 4}_2 c b^{101, 3}_2 ∨ -b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ p_303 ∨ -b^{101, 4}_1 c b^{101, 3}_2 ∨ -b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ p_303 ∨ b^{101, 4}_0 c in DIMACS: 19406 -19407 19408 303 -19409 0 19406 -19407 19408 303 -19410 0 19406 -19407 19408 303 19411 0 c 1-1 --> 0 c (-b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ b^{101, 3}_0 ∧ -p_303) -> (-b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ -b^{101, 4}_0) c in CNF: c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ p_303 ∨ -b^{101, 4}_2 c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ p_303 ∨ -b^{101, 4}_1 c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ p_303 ∨ -b^{101, 4}_0 c in DIMACS: 19406 19407 -19408 303 -19409 0 19406 19407 -19408 303 -19410 0 19406 19407 -19408 303 -19411 0 c 0-1 --> -1 c (-b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ -b^{101, 3}_0 ∧ -p_303) -> ( b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ b^{101, 4}_0) c in CNF: c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ p_303 ∨ b^{101, 4}_2 c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ p_303 ∨ -b^{101, 4}_1 c b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ p_303 ∨ b^{101, 4}_0 c in DIMACS: 19406 19407 19408 303 19409 0 19406 19407 19408 303 -19410 0 19406 19407 19408 303 19411 0 c -1-1 --> -2 c ( b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ b^{101, 3}_0 ∧ -p_303) -> ( b^{101, 4}_2 ∧ b^{101, 4}_1 ∧ -b^{101, 4}_0) c in CNF: c -b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ p_303 ∨ b^{101, 4}_2 c -b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ p_303 ∨ b^{101, 4}_1 c -b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ p_303 ∨ -b^{101, 4}_0 c in DIMACS: -19406 19407 -19408 303 19409 0 -19406 19407 -19408 303 19410 0 -19406 19407 -19408 303 -19411 0 c -2-1 --> break c ( b^{101, 3}_2 ∧ b^{101, 3}_1 ∧ -b^{101, 3}_0 ∧ -p_303) -> break c in CNF: c -b^{101, 3}_2 ∨ -b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ p_303 ∨ break c in DIMACS: -19406 -19407 19408 303 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 3}_2 ∧ -b^{101, 3}_1 ∧ -b^{101, 3}_0 ∧ true) c in CNF: c -b^{101, 3}_2 ∨ b^{101, 3}_1 ∨ b^{101, 3}_0 ∨ false c in DIMACS: -19406 19407 19408 0 c 3 does not represent an automaton state. c -(-b^{101, 3}_2 ∧ b^{101, 3}_1 ∧ b^{101, 3}_0 ∧ true) c in CNF: c b^{101, 3}_2 ∨ -b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ false c in DIMACS: 19406 -19407 -19408 0 c -3 does not represent an automaton state. c -( b^{101, 3}_2 ∧ b^{101, 3}_1 ∧ b^{101, 3}_0 ∧ true) c in CNF: c -b^{101, 3}_2 ∨ -b^{101, 3}_1 ∨ -b^{101, 3}_0 ∨ false c in DIMACS: -19406 -19407 -19408 0 c i = 4 c -2+1 --> -1 c ( b^{101, 4}_2 ∧ b^{101, 4}_1 ∧ -b^{101, 4}_0 ∧ p_404) -> ( b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ b^{101, 5}_0) c in CNF: c -b^{101, 4}_2 ∨ -b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ -p_404 ∨ b^{101, 5}_2 c -b^{101, 4}_2 ∨ -b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ -p_404 ∨ -b^{101, 5}_1 c -b^{101, 4}_2 ∨ -b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ -p_404 ∨ b^{101, 5}_0 c in DIMACS: -19409 -19410 19411 -404 19412 0 -19409 -19410 19411 -404 -19413 0 -19409 -19410 19411 -404 19414 0 c -1+1 --> 0 c ( b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ b^{101, 4}_0 ∧ p_404) -> (-b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ -b^{101, 5}_0) c in CNF: c -b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ -p_404 ∨ -b^{101, 5}_2 c -b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ -p_404 ∨ -b^{101, 5}_1 c -b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ -p_404 ∨ -b^{101, 5}_0 c in DIMACS: -19409 19410 -19411 -404 -19412 0 -19409 19410 -19411 -404 -19413 0 -19409 19410 -19411 -404 -19414 0 c 0+1 --> 1 c (-b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ -b^{101, 4}_0 ∧ p_404) -> (-b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ b^{101, 5}_0) c in CNF: c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ -p_404 ∨ -b^{101, 5}_2 c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ -p_404 ∨ -b^{101, 5}_1 c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ -p_404 ∨ b^{101, 5}_0 c in DIMACS: 19409 19410 19411 -404 -19412 0 19409 19410 19411 -404 -19413 0 19409 19410 19411 -404 19414 0 c 1+1 --> 2 c (-b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ b^{101, 4}_0 ∧ p_404) -> (-b^{101, 5}_2 ∧ b^{101, 5}_1 ∧ -b^{101, 5}_0) c in CNF: c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ -p_404 ∨ -b^{101, 5}_2 c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ -p_404 ∨ b^{101, 5}_1 c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ -p_404 ∨ -b^{101, 5}_0 c in DIMACS: 19409 19410 -19411 -404 -19412 0 19409 19410 -19411 -404 19413 0 19409 19410 -19411 -404 -19414 0 c 2+1 --> break c (-b^{101, 4}_2 ∧ b^{101, 4}_1 ∧ -b^{101, 4}_0 ∧ p_404) -> break c in CNF: c b^{101, 4}_2 ∨ -b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ -p_404 ∨ break c in DIMACS: 19409 -19410 19411 -404 1162 0 c 2-1 --> 1 c (-b^{101, 4}_2 ∧ b^{101, 4}_1 ∧ -b^{101, 4}_0 ∧ -p_404) -> (-b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ b^{101, 5}_0) c in CNF: c b^{101, 4}_2 ∨ -b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ p_404 ∨ -b^{101, 5}_2 c b^{101, 4}_2 ∨ -b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ p_404 ∨ -b^{101, 5}_1 c b^{101, 4}_2 ∨ -b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ p_404 ∨ b^{101, 5}_0 c in DIMACS: 19409 -19410 19411 404 -19412 0 19409 -19410 19411 404 -19413 0 19409 -19410 19411 404 19414 0 c 1-1 --> 0 c (-b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ b^{101, 4}_0 ∧ -p_404) -> (-b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ -b^{101, 5}_0) c in CNF: c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ p_404 ∨ -b^{101, 5}_2 c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ p_404 ∨ -b^{101, 5}_1 c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ p_404 ∨ -b^{101, 5}_0 c in DIMACS: 19409 19410 -19411 404 -19412 0 19409 19410 -19411 404 -19413 0 19409 19410 -19411 404 -19414 0 c 0-1 --> -1 c (-b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ -b^{101, 4}_0 ∧ -p_404) -> ( b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ b^{101, 5}_0) c in CNF: c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ p_404 ∨ b^{101, 5}_2 c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ p_404 ∨ -b^{101, 5}_1 c b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ p_404 ∨ b^{101, 5}_0 c in DIMACS: 19409 19410 19411 404 19412 0 19409 19410 19411 404 -19413 0 19409 19410 19411 404 19414 0 c -1-1 --> -2 c ( b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ b^{101, 4}_0 ∧ -p_404) -> ( b^{101, 5}_2 ∧ b^{101, 5}_1 ∧ -b^{101, 5}_0) c in CNF: c -b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ p_404 ∨ b^{101, 5}_2 c -b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ p_404 ∨ b^{101, 5}_1 c -b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ p_404 ∨ -b^{101, 5}_0 c in DIMACS: -19409 19410 -19411 404 19412 0 -19409 19410 -19411 404 19413 0 -19409 19410 -19411 404 -19414 0 c -2-1 --> break c ( b^{101, 4}_2 ∧ b^{101, 4}_1 ∧ -b^{101, 4}_0 ∧ -p_404) -> break c in CNF: c -b^{101, 4}_2 ∨ -b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ p_404 ∨ break c in DIMACS: -19409 -19410 19411 404 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 4}_2 ∧ -b^{101, 4}_1 ∧ -b^{101, 4}_0 ∧ true) c in CNF: c -b^{101, 4}_2 ∨ b^{101, 4}_1 ∨ b^{101, 4}_0 ∨ false c in DIMACS: -19409 19410 19411 0 c 3 does not represent an automaton state. c -(-b^{101, 4}_2 ∧ b^{101, 4}_1 ∧ b^{101, 4}_0 ∧ true) c in CNF: c b^{101, 4}_2 ∨ -b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ false c in DIMACS: 19409 -19410 -19411 0 c -3 does not represent an automaton state. c -( b^{101, 4}_2 ∧ b^{101, 4}_1 ∧ b^{101, 4}_0 ∧ true) c in CNF: c -b^{101, 4}_2 ∨ -b^{101, 4}_1 ∨ -b^{101, 4}_0 ∨ false c in DIMACS: -19409 -19410 -19411 0 c i = 5 c -2+1 --> -1 c ( b^{101, 5}_2 ∧ b^{101, 5}_1 ∧ -b^{101, 5}_0 ∧ p_505) -> ( b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ b^{101, 6}_0) c in CNF: c -b^{101, 5}_2 ∨ -b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ -p_505 ∨ b^{101, 6}_2 c -b^{101, 5}_2 ∨ -b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ -p_505 ∨ -b^{101, 6}_1 c -b^{101, 5}_2 ∨ -b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ -p_505 ∨ b^{101, 6}_0 c in DIMACS: -19412 -19413 19414 -505 19415 0 -19412 -19413 19414 -505 -19416 0 -19412 -19413 19414 -505 19417 0 c -1+1 --> 0 c ( b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ b^{101, 5}_0 ∧ p_505) -> (-b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ -b^{101, 6}_0) c in CNF: c -b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ -p_505 ∨ -b^{101, 6}_2 c -b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ -p_505 ∨ -b^{101, 6}_1 c -b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ -p_505 ∨ -b^{101, 6}_0 c in DIMACS: -19412 19413 -19414 -505 -19415 0 -19412 19413 -19414 -505 -19416 0 -19412 19413 -19414 -505 -19417 0 c 0+1 --> 1 c (-b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ -b^{101, 5}_0 ∧ p_505) -> (-b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ b^{101, 6}_0) c in CNF: c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ -p_505 ∨ -b^{101, 6}_2 c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ -p_505 ∨ -b^{101, 6}_1 c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ -p_505 ∨ b^{101, 6}_0 c in DIMACS: 19412 19413 19414 -505 -19415 0 19412 19413 19414 -505 -19416 0 19412 19413 19414 -505 19417 0 c 1+1 --> 2 c (-b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ b^{101, 5}_0 ∧ p_505) -> (-b^{101, 6}_2 ∧ b^{101, 6}_1 ∧ -b^{101, 6}_0) c in CNF: c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ -p_505 ∨ -b^{101, 6}_2 c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ -p_505 ∨ b^{101, 6}_1 c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ -p_505 ∨ -b^{101, 6}_0 c in DIMACS: 19412 19413 -19414 -505 -19415 0 19412 19413 -19414 -505 19416 0 19412 19413 -19414 -505 -19417 0 c 2+1 --> break c (-b^{101, 5}_2 ∧ b^{101, 5}_1 ∧ -b^{101, 5}_0 ∧ p_505) -> break c in CNF: c b^{101, 5}_2 ∨ -b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ -p_505 ∨ break c in DIMACS: 19412 -19413 19414 -505 1162 0 c 2-1 --> 1 c (-b^{101, 5}_2 ∧ b^{101, 5}_1 ∧ -b^{101, 5}_0 ∧ -p_505) -> (-b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ b^{101, 6}_0) c in CNF: c b^{101, 5}_2 ∨ -b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ p_505 ∨ -b^{101, 6}_2 c b^{101, 5}_2 ∨ -b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ p_505 ∨ -b^{101, 6}_1 c b^{101, 5}_2 ∨ -b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ p_505 ∨ b^{101, 6}_0 c in DIMACS: 19412 -19413 19414 505 -19415 0 19412 -19413 19414 505 -19416 0 19412 -19413 19414 505 19417 0 c 1-1 --> 0 c (-b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ b^{101, 5}_0 ∧ -p_505) -> (-b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ -b^{101, 6}_0) c in CNF: c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ p_505 ∨ -b^{101, 6}_2 c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ p_505 ∨ -b^{101, 6}_1 c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ p_505 ∨ -b^{101, 6}_0 c in DIMACS: 19412 19413 -19414 505 -19415 0 19412 19413 -19414 505 -19416 0 19412 19413 -19414 505 -19417 0 c 0-1 --> -1 c (-b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ -b^{101, 5}_0 ∧ -p_505) -> ( b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ b^{101, 6}_0) c in CNF: c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ p_505 ∨ b^{101, 6}_2 c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ p_505 ∨ -b^{101, 6}_1 c b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ p_505 ∨ b^{101, 6}_0 c in DIMACS: 19412 19413 19414 505 19415 0 19412 19413 19414 505 -19416 0 19412 19413 19414 505 19417 0 c -1-1 --> -2 c ( b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ b^{101, 5}_0 ∧ -p_505) -> ( b^{101, 6}_2 ∧ b^{101, 6}_1 ∧ -b^{101, 6}_0) c in CNF: c -b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ p_505 ∨ b^{101, 6}_2 c -b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ p_505 ∨ b^{101, 6}_1 c -b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ p_505 ∨ -b^{101, 6}_0 c in DIMACS: -19412 19413 -19414 505 19415 0 -19412 19413 -19414 505 19416 0 -19412 19413 -19414 505 -19417 0 c -2-1 --> break c ( b^{101, 5}_2 ∧ b^{101, 5}_1 ∧ -b^{101, 5}_0 ∧ -p_505) -> break c in CNF: c -b^{101, 5}_2 ∨ -b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ p_505 ∨ break c in DIMACS: -19412 -19413 19414 505 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 5}_2 ∧ -b^{101, 5}_1 ∧ -b^{101, 5}_0 ∧ true) c in CNF: c -b^{101, 5}_2 ∨ b^{101, 5}_1 ∨ b^{101, 5}_0 ∨ false c in DIMACS: -19412 19413 19414 0 c 3 does not represent an automaton state. c -(-b^{101, 5}_2 ∧ b^{101, 5}_1 ∧ b^{101, 5}_0 ∧ true) c in CNF: c b^{101, 5}_2 ∨ -b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ false c in DIMACS: 19412 -19413 -19414 0 c -3 does not represent an automaton state. c -( b^{101, 5}_2 ∧ b^{101, 5}_1 ∧ b^{101, 5}_0 ∧ true) c in CNF: c -b^{101, 5}_2 ∨ -b^{101, 5}_1 ∨ -b^{101, 5}_0 ∨ false c in DIMACS: -19412 -19413 -19414 0 c i = 6 c -2+1 --> -1 c ( b^{101, 6}_2 ∧ b^{101, 6}_1 ∧ -b^{101, 6}_0 ∧ p_606) -> ( b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ b^{101, 7}_0) c in CNF: c -b^{101, 6}_2 ∨ -b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ -p_606 ∨ b^{101, 7}_2 c -b^{101, 6}_2 ∨ -b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ -p_606 ∨ -b^{101, 7}_1 c -b^{101, 6}_2 ∨ -b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ -p_606 ∨ b^{101, 7}_0 c in DIMACS: -19415 -19416 19417 -606 19418 0 -19415 -19416 19417 -606 -19419 0 -19415 -19416 19417 -606 19420 0 c -1+1 --> 0 c ( b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ b^{101, 6}_0 ∧ p_606) -> (-b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ -b^{101, 7}_0) c in CNF: c -b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ -p_606 ∨ -b^{101, 7}_2 c -b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ -p_606 ∨ -b^{101, 7}_1 c -b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ -p_606 ∨ -b^{101, 7}_0 c in DIMACS: -19415 19416 -19417 -606 -19418 0 -19415 19416 -19417 -606 -19419 0 -19415 19416 -19417 -606 -19420 0 c 0+1 --> 1 c (-b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ -b^{101, 6}_0 ∧ p_606) -> (-b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ b^{101, 7}_0) c in CNF: c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ -p_606 ∨ -b^{101, 7}_2 c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ -p_606 ∨ -b^{101, 7}_1 c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ -p_606 ∨ b^{101, 7}_0 c in DIMACS: 19415 19416 19417 -606 -19418 0 19415 19416 19417 -606 -19419 0 19415 19416 19417 -606 19420 0 c 1+1 --> 2 c (-b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ b^{101, 6}_0 ∧ p_606) -> (-b^{101, 7}_2 ∧ b^{101, 7}_1 ∧ -b^{101, 7}_0) c in CNF: c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ -p_606 ∨ -b^{101, 7}_2 c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ -p_606 ∨ b^{101, 7}_1 c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ -p_606 ∨ -b^{101, 7}_0 c in DIMACS: 19415 19416 -19417 -606 -19418 0 19415 19416 -19417 -606 19419 0 19415 19416 -19417 -606 -19420 0 c 2+1 --> break c (-b^{101, 6}_2 ∧ b^{101, 6}_1 ∧ -b^{101, 6}_0 ∧ p_606) -> break c in CNF: c b^{101, 6}_2 ∨ -b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ -p_606 ∨ break c in DIMACS: 19415 -19416 19417 -606 1162 0 c 2-1 --> 1 c (-b^{101, 6}_2 ∧ b^{101, 6}_1 ∧ -b^{101, 6}_0 ∧ -p_606) -> (-b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ b^{101, 7}_0) c in CNF: c b^{101, 6}_2 ∨ -b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ p_606 ∨ -b^{101, 7}_2 c b^{101, 6}_2 ∨ -b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ p_606 ∨ -b^{101, 7}_1 c b^{101, 6}_2 ∨ -b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ p_606 ∨ b^{101, 7}_0 c in DIMACS: 19415 -19416 19417 606 -19418 0 19415 -19416 19417 606 -19419 0 19415 -19416 19417 606 19420 0 c 1-1 --> 0 c (-b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ b^{101, 6}_0 ∧ -p_606) -> (-b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ -b^{101, 7}_0) c in CNF: c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ p_606 ∨ -b^{101, 7}_2 c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ p_606 ∨ -b^{101, 7}_1 c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ p_606 ∨ -b^{101, 7}_0 c in DIMACS: 19415 19416 -19417 606 -19418 0 19415 19416 -19417 606 -19419 0 19415 19416 -19417 606 -19420 0 c 0-1 --> -1 c (-b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ -b^{101, 6}_0 ∧ -p_606) -> ( b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ b^{101, 7}_0) c in CNF: c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ p_606 ∨ b^{101, 7}_2 c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ p_606 ∨ -b^{101, 7}_1 c b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ p_606 ∨ b^{101, 7}_0 c in DIMACS: 19415 19416 19417 606 19418 0 19415 19416 19417 606 -19419 0 19415 19416 19417 606 19420 0 c -1-1 --> -2 c ( b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ b^{101, 6}_0 ∧ -p_606) -> ( b^{101, 7}_2 ∧ b^{101, 7}_1 ∧ -b^{101, 7}_0) c in CNF: c -b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ p_606 ∨ b^{101, 7}_2 c -b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ p_606 ∨ b^{101, 7}_1 c -b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ p_606 ∨ -b^{101, 7}_0 c in DIMACS: -19415 19416 -19417 606 19418 0 -19415 19416 -19417 606 19419 0 -19415 19416 -19417 606 -19420 0 c -2-1 --> break c ( b^{101, 6}_2 ∧ b^{101, 6}_1 ∧ -b^{101, 6}_0 ∧ -p_606) -> break c in CNF: c -b^{101, 6}_2 ∨ -b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ p_606 ∨ break c in DIMACS: -19415 -19416 19417 606 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 6}_2 ∧ -b^{101, 6}_1 ∧ -b^{101, 6}_0 ∧ true) c in CNF: c -b^{101, 6}_2 ∨ b^{101, 6}_1 ∨ b^{101, 6}_0 ∨ false c in DIMACS: -19415 19416 19417 0 c 3 does not represent an automaton state. c -(-b^{101, 6}_2 ∧ b^{101, 6}_1 ∧ b^{101, 6}_0 ∧ true) c in CNF: c b^{101, 6}_2 ∨ -b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ false c in DIMACS: 19415 -19416 -19417 0 c -3 does not represent an automaton state. c -( b^{101, 6}_2 ∧ b^{101, 6}_1 ∧ b^{101, 6}_0 ∧ true) c in CNF: c -b^{101, 6}_2 ∨ -b^{101, 6}_1 ∨ -b^{101, 6}_0 ∨ false c in DIMACS: -19415 -19416 -19417 0 c i = 7 c -2+1 --> -1 c ( b^{101, 7}_2 ∧ b^{101, 7}_1 ∧ -b^{101, 7}_0 ∧ p_707) -> ( b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ b^{101, 8}_0) c in CNF: c -b^{101, 7}_2 ∨ -b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ -p_707 ∨ b^{101, 8}_2 c -b^{101, 7}_2 ∨ -b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ -p_707 ∨ -b^{101, 8}_1 c -b^{101, 7}_2 ∨ -b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ -p_707 ∨ b^{101, 8}_0 c in DIMACS: -19418 -19419 19420 -707 19421 0 -19418 -19419 19420 -707 -19422 0 -19418 -19419 19420 -707 19423 0 c -1+1 --> 0 c ( b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ b^{101, 7}_0 ∧ p_707) -> (-b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ -b^{101, 8}_0) c in CNF: c -b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ -p_707 ∨ -b^{101, 8}_2 c -b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ -p_707 ∨ -b^{101, 8}_1 c -b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ -p_707 ∨ -b^{101, 8}_0 c in DIMACS: -19418 19419 -19420 -707 -19421 0 -19418 19419 -19420 -707 -19422 0 -19418 19419 -19420 -707 -19423 0 c 0+1 --> 1 c (-b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ -b^{101, 7}_0 ∧ p_707) -> (-b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ b^{101, 8}_0) c in CNF: c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ -p_707 ∨ -b^{101, 8}_2 c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ -p_707 ∨ -b^{101, 8}_1 c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ -p_707 ∨ b^{101, 8}_0 c in DIMACS: 19418 19419 19420 -707 -19421 0 19418 19419 19420 -707 -19422 0 19418 19419 19420 -707 19423 0 c 1+1 --> 2 c (-b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ b^{101, 7}_0 ∧ p_707) -> (-b^{101, 8}_2 ∧ b^{101, 8}_1 ∧ -b^{101, 8}_0) c in CNF: c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ -p_707 ∨ -b^{101, 8}_2 c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ -p_707 ∨ b^{101, 8}_1 c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ -p_707 ∨ -b^{101, 8}_0 c in DIMACS: 19418 19419 -19420 -707 -19421 0 19418 19419 -19420 -707 19422 0 19418 19419 -19420 -707 -19423 0 c 2+1 --> break c (-b^{101, 7}_2 ∧ b^{101, 7}_1 ∧ -b^{101, 7}_0 ∧ p_707) -> break c in CNF: c b^{101, 7}_2 ∨ -b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ -p_707 ∨ break c in DIMACS: 19418 -19419 19420 -707 1162 0 c 2-1 --> 1 c (-b^{101, 7}_2 ∧ b^{101, 7}_1 ∧ -b^{101, 7}_0 ∧ -p_707) -> (-b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ b^{101, 8}_0) c in CNF: c b^{101, 7}_2 ∨ -b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ p_707 ∨ -b^{101, 8}_2 c b^{101, 7}_2 ∨ -b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ p_707 ∨ -b^{101, 8}_1 c b^{101, 7}_2 ∨ -b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ p_707 ∨ b^{101, 8}_0 c in DIMACS: 19418 -19419 19420 707 -19421 0 19418 -19419 19420 707 -19422 0 19418 -19419 19420 707 19423 0 c 1-1 --> 0 c (-b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ b^{101, 7}_0 ∧ -p_707) -> (-b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ -b^{101, 8}_0) c in CNF: c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ p_707 ∨ -b^{101, 8}_2 c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ p_707 ∨ -b^{101, 8}_1 c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ p_707 ∨ -b^{101, 8}_0 c in DIMACS: 19418 19419 -19420 707 -19421 0 19418 19419 -19420 707 -19422 0 19418 19419 -19420 707 -19423 0 c 0-1 --> -1 c (-b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ -b^{101, 7}_0 ∧ -p_707) -> ( b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ b^{101, 8}_0) c in CNF: c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ p_707 ∨ b^{101, 8}_2 c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ p_707 ∨ -b^{101, 8}_1 c b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ p_707 ∨ b^{101, 8}_0 c in DIMACS: 19418 19419 19420 707 19421 0 19418 19419 19420 707 -19422 0 19418 19419 19420 707 19423 0 c -1-1 --> -2 c ( b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ b^{101, 7}_0 ∧ -p_707) -> ( b^{101, 8}_2 ∧ b^{101, 8}_1 ∧ -b^{101, 8}_0) c in CNF: c -b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ p_707 ∨ b^{101, 8}_2 c -b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ p_707 ∨ b^{101, 8}_1 c -b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ p_707 ∨ -b^{101, 8}_0 c in DIMACS: -19418 19419 -19420 707 19421 0 -19418 19419 -19420 707 19422 0 -19418 19419 -19420 707 -19423 0 c -2-1 --> break c ( b^{101, 7}_2 ∧ b^{101, 7}_1 ∧ -b^{101, 7}_0 ∧ -p_707) -> break c in CNF: c -b^{101, 7}_2 ∨ -b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ p_707 ∨ break c in DIMACS: -19418 -19419 19420 707 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 7}_2 ∧ -b^{101, 7}_1 ∧ -b^{101, 7}_0 ∧ true) c in CNF: c -b^{101, 7}_2 ∨ b^{101, 7}_1 ∨ b^{101, 7}_0 ∨ false c in DIMACS: -19418 19419 19420 0 c 3 does not represent an automaton state. c -(-b^{101, 7}_2 ∧ b^{101, 7}_1 ∧ b^{101, 7}_0 ∧ true) c in CNF: c b^{101, 7}_2 ∨ -b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ false c in DIMACS: 19418 -19419 -19420 0 c -3 does not represent an automaton state. c -( b^{101, 7}_2 ∧ b^{101, 7}_1 ∧ b^{101, 7}_0 ∧ true) c in CNF: c -b^{101, 7}_2 ∨ -b^{101, 7}_1 ∨ -b^{101, 7}_0 ∨ false c in DIMACS: -19418 -19419 -19420 0 c i = 8 c -2+1 --> -1 c ( b^{101, 8}_2 ∧ b^{101, 8}_1 ∧ -b^{101, 8}_0 ∧ p_808) -> ( b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ b^{101, 9}_0) c in CNF: c -b^{101, 8}_2 ∨ -b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ -p_808 ∨ b^{101, 9}_2 c -b^{101, 8}_2 ∨ -b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ -p_808 ∨ -b^{101, 9}_1 c -b^{101, 8}_2 ∨ -b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ -p_808 ∨ b^{101, 9}_0 c in DIMACS: -19421 -19422 19423 -808 19424 0 -19421 -19422 19423 -808 -19425 0 -19421 -19422 19423 -808 19426 0 c -1+1 --> 0 c ( b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ b^{101, 8}_0 ∧ p_808) -> (-b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ -b^{101, 9}_0) c in CNF: c -b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ -p_808 ∨ -b^{101, 9}_2 c -b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ -p_808 ∨ -b^{101, 9}_1 c -b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ -p_808 ∨ -b^{101, 9}_0 c in DIMACS: -19421 19422 -19423 -808 -19424 0 -19421 19422 -19423 -808 -19425 0 -19421 19422 -19423 -808 -19426 0 c 0+1 --> 1 c (-b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ -b^{101, 8}_0 ∧ p_808) -> (-b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ b^{101, 9}_0) c in CNF: c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ -p_808 ∨ -b^{101, 9}_2 c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ -p_808 ∨ -b^{101, 9}_1 c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ -p_808 ∨ b^{101, 9}_0 c in DIMACS: 19421 19422 19423 -808 -19424 0 19421 19422 19423 -808 -19425 0 19421 19422 19423 -808 19426 0 c 1+1 --> 2 c (-b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ b^{101, 8}_0 ∧ p_808) -> (-b^{101, 9}_2 ∧ b^{101, 9}_1 ∧ -b^{101, 9}_0) c in CNF: c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ -p_808 ∨ -b^{101, 9}_2 c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ -p_808 ∨ b^{101, 9}_1 c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ -p_808 ∨ -b^{101, 9}_0 c in DIMACS: 19421 19422 -19423 -808 -19424 0 19421 19422 -19423 -808 19425 0 19421 19422 -19423 -808 -19426 0 c 2+1 --> break c (-b^{101, 8}_2 ∧ b^{101, 8}_1 ∧ -b^{101, 8}_0 ∧ p_808) -> break c in CNF: c b^{101, 8}_2 ∨ -b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ -p_808 ∨ break c in DIMACS: 19421 -19422 19423 -808 1162 0 c 2-1 --> 1 c (-b^{101, 8}_2 ∧ b^{101, 8}_1 ∧ -b^{101, 8}_0 ∧ -p_808) -> (-b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ b^{101, 9}_0) c in CNF: c b^{101, 8}_2 ∨ -b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ p_808 ∨ -b^{101, 9}_2 c b^{101, 8}_2 ∨ -b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ p_808 ∨ -b^{101, 9}_1 c b^{101, 8}_2 ∨ -b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ p_808 ∨ b^{101, 9}_0 c in DIMACS: 19421 -19422 19423 808 -19424 0 19421 -19422 19423 808 -19425 0 19421 -19422 19423 808 19426 0 c 1-1 --> 0 c (-b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ b^{101, 8}_0 ∧ -p_808) -> (-b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ -b^{101, 9}_0) c in CNF: c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ p_808 ∨ -b^{101, 9}_2 c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ p_808 ∨ -b^{101, 9}_1 c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ p_808 ∨ -b^{101, 9}_0 c in DIMACS: 19421 19422 -19423 808 -19424 0 19421 19422 -19423 808 -19425 0 19421 19422 -19423 808 -19426 0 c 0-1 --> -1 c (-b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ -b^{101, 8}_0 ∧ -p_808) -> ( b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ b^{101, 9}_0) c in CNF: c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ p_808 ∨ b^{101, 9}_2 c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ p_808 ∨ -b^{101, 9}_1 c b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ p_808 ∨ b^{101, 9}_0 c in DIMACS: 19421 19422 19423 808 19424 0 19421 19422 19423 808 -19425 0 19421 19422 19423 808 19426 0 c -1-1 --> -2 c ( b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ b^{101, 8}_0 ∧ -p_808) -> ( b^{101, 9}_2 ∧ b^{101, 9}_1 ∧ -b^{101, 9}_0) c in CNF: c -b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ p_808 ∨ b^{101, 9}_2 c -b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ p_808 ∨ b^{101, 9}_1 c -b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ p_808 ∨ -b^{101, 9}_0 c in DIMACS: -19421 19422 -19423 808 19424 0 -19421 19422 -19423 808 19425 0 -19421 19422 -19423 808 -19426 0 c -2-1 --> break c ( b^{101, 8}_2 ∧ b^{101, 8}_1 ∧ -b^{101, 8}_0 ∧ -p_808) -> break c in CNF: c -b^{101, 8}_2 ∨ -b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ p_808 ∨ break c in DIMACS: -19421 -19422 19423 808 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 8}_2 ∧ -b^{101, 8}_1 ∧ -b^{101, 8}_0 ∧ true) c in CNF: c -b^{101, 8}_2 ∨ b^{101, 8}_1 ∨ b^{101, 8}_0 ∨ false c in DIMACS: -19421 19422 19423 0 c 3 does not represent an automaton state. c -(-b^{101, 8}_2 ∧ b^{101, 8}_1 ∧ b^{101, 8}_0 ∧ true) c in CNF: c b^{101, 8}_2 ∨ -b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ false c in DIMACS: 19421 -19422 -19423 0 c -3 does not represent an automaton state. c -( b^{101, 8}_2 ∧ b^{101, 8}_1 ∧ b^{101, 8}_0 ∧ true) c in CNF: c -b^{101, 8}_2 ∨ -b^{101, 8}_1 ∨ -b^{101, 8}_0 ∨ false c in DIMACS: -19421 -19422 -19423 0 c i = 9 c -2+1 --> -1 c ( b^{101, 9}_2 ∧ b^{101, 9}_1 ∧ -b^{101, 9}_0 ∧ p_909) -> ( b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ b^{101, 10}_0) c in CNF: c -b^{101, 9}_2 ∨ -b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ -p_909 ∨ b^{101, 10}_2 c -b^{101, 9}_2 ∨ -b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ -p_909 ∨ -b^{101, 10}_1 c -b^{101, 9}_2 ∨ -b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ -p_909 ∨ b^{101, 10}_0 c in DIMACS: -19424 -19425 19426 -909 19427 0 -19424 -19425 19426 -909 -19428 0 -19424 -19425 19426 -909 19429 0 c -1+1 --> 0 c ( b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ b^{101, 9}_0 ∧ p_909) -> (-b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ -b^{101, 10}_0) c in CNF: c -b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ -p_909 ∨ -b^{101, 10}_2 c -b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ -p_909 ∨ -b^{101, 10}_1 c -b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ -p_909 ∨ -b^{101, 10}_0 c in DIMACS: -19424 19425 -19426 -909 -19427 0 -19424 19425 -19426 -909 -19428 0 -19424 19425 -19426 -909 -19429 0 c 0+1 --> 1 c (-b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ -b^{101, 9}_0 ∧ p_909) -> (-b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ b^{101, 10}_0) c in CNF: c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ -p_909 ∨ -b^{101, 10}_2 c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ -p_909 ∨ -b^{101, 10}_1 c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ -p_909 ∨ b^{101, 10}_0 c in DIMACS: 19424 19425 19426 -909 -19427 0 19424 19425 19426 -909 -19428 0 19424 19425 19426 -909 19429 0 c 1+1 --> 2 c (-b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ b^{101, 9}_0 ∧ p_909) -> (-b^{101, 10}_2 ∧ b^{101, 10}_1 ∧ -b^{101, 10}_0) c in CNF: c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ -p_909 ∨ -b^{101, 10}_2 c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ -p_909 ∨ b^{101, 10}_1 c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ -p_909 ∨ -b^{101, 10}_0 c in DIMACS: 19424 19425 -19426 -909 -19427 0 19424 19425 -19426 -909 19428 0 19424 19425 -19426 -909 -19429 0 c 2+1 --> break c (-b^{101, 9}_2 ∧ b^{101, 9}_1 ∧ -b^{101, 9}_0 ∧ p_909) -> break c in CNF: c b^{101, 9}_2 ∨ -b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ -p_909 ∨ break c in DIMACS: 19424 -19425 19426 -909 1162 0 c 2-1 --> 1 c (-b^{101, 9}_2 ∧ b^{101, 9}_1 ∧ -b^{101, 9}_0 ∧ -p_909) -> (-b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ b^{101, 10}_0) c in CNF: c b^{101, 9}_2 ∨ -b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ p_909 ∨ -b^{101, 10}_2 c b^{101, 9}_2 ∨ -b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ p_909 ∨ -b^{101, 10}_1 c b^{101, 9}_2 ∨ -b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ p_909 ∨ b^{101, 10}_0 c in DIMACS: 19424 -19425 19426 909 -19427 0 19424 -19425 19426 909 -19428 0 19424 -19425 19426 909 19429 0 c 1-1 --> 0 c (-b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ b^{101, 9}_0 ∧ -p_909) -> (-b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ -b^{101, 10}_0) c in CNF: c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ p_909 ∨ -b^{101, 10}_2 c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ p_909 ∨ -b^{101, 10}_1 c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ p_909 ∨ -b^{101, 10}_0 c in DIMACS: 19424 19425 -19426 909 -19427 0 19424 19425 -19426 909 -19428 0 19424 19425 -19426 909 -19429 0 c 0-1 --> -1 c (-b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ -b^{101, 9}_0 ∧ -p_909) -> ( b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ b^{101, 10}_0) c in CNF: c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ p_909 ∨ b^{101, 10}_2 c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ p_909 ∨ -b^{101, 10}_1 c b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ p_909 ∨ b^{101, 10}_0 c in DIMACS: 19424 19425 19426 909 19427 0 19424 19425 19426 909 -19428 0 19424 19425 19426 909 19429 0 c -1-1 --> -2 c ( b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ b^{101, 9}_0 ∧ -p_909) -> ( b^{101, 10}_2 ∧ b^{101, 10}_1 ∧ -b^{101, 10}_0) c in CNF: c -b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ p_909 ∨ b^{101, 10}_2 c -b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ p_909 ∨ b^{101, 10}_1 c -b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ p_909 ∨ -b^{101, 10}_0 c in DIMACS: -19424 19425 -19426 909 19427 0 -19424 19425 -19426 909 19428 0 -19424 19425 -19426 909 -19429 0 c -2-1 --> break c ( b^{101, 9}_2 ∧ b^{101, 9}_1 ∧ -b^{101, 9}_0 ∧ -p_909) -> break c in CNF: c -b^{101, 9}_2 ∨ -b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ p_909 ∨ break c in DIMACS: -19424 -19425 19426 909 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 9}_2 ∧ -b^{101, 9}_1 ∧ -b^{101, 9}_0 ∧ true) c in CNF: c -b^{101, 9}_2 ∨ b^{101, 9}_1 ∨ b^{101, 9}_0 ∨ false c in DIMACS: -19424 19425 19426 0 c 3 does not represent an automaton state. c -(-b^{101, 9}_2 ∧ b^{101, 9}_1 ∧ b^{101, 9}_0 ∧ true) c in CNF: c b^{101, 9}_2 ∨ -b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ false c in DIMACS: 19424 -19425 -19426 0 c -3 does not represent an automaton state. c -( b^{101, 9}_2 ∧ b^{101, 9}_1 ∧ b^{101, 9}_0 ∧ true) c in CNF: c -b^{101, 9}_2 ∨ -b^{101, 9}_1 ∨ -b^{101, 9}_0 ∨ false c in DIMACS: -19424 -19425 -19426 0 c i = 10 c -2+1 --> -1 c ( b^{101, 10}_2 ∧ b^{101, 10}_1 ∧ -b^{101, 10}_0 ∧ p_1010) -> ( b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ b^{101, 11}_0) c in CNF: c -b^{101, 10}_2 ∨ -b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ -p_1010 ∨ b^{101, 11}_2 c -b^{101, 10}_2 ∨ -b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ -p_1010 ∨ -b^{101, 11}_1 c -b^{101, 10}_2 ∨ -b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ -p_1010 ∨ b^{101, 11}_0 c in DIMACS: -19427 -19428 19429 -1010 19430 0 -19427 -19428 19429 -1010 -19431 0 -19427 -19428 19429 -1010 19432 0 c -1+1 --> 0 c ( b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ b^{101, 10}_0 ∧ p_1010) -> (-b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ -b^{101, 11}_0) c in CNF: c -b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ -p_1010 ∨ -b^{101, 11}_2 c -b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ -p_1010 ∨ -b^{101, 11}_1 c -b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ -p_1010 ∨ -b^{101, 11}_0 c in DIMACS: -19427 19428 -19429 -1010 -19430 0 -19427 19428 -19429 -1010 -19431 0 -19427 19428 -19429 -1010 -19432 0 c 0+1 --> 1 c (-b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ -b^{101, 10}_0 ∧ p_1010) -> (-b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ b^{101, 11}_0) c in CNF: c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ -p_1010 ∨ -b^{101, 11}_2 c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ -p_1010 ∨ -b^{101, 11}_1 c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ -p_1010 ∨ b^{101, 11}_0 c in DIMACS: 19427 19428 19429 -1010 -19430 0 19427 19428 19429 -1010 -19431 0 19427 19428 19429 -1010 19432 0 c 1+1 --> 2 c (-b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ b^{101, 10}_0 ∧ p_1010) -> (-b^{101, 11}_2 ∧ b^{101, 11}_1 ∧ -b^{101, 11}_0) c in CNF: c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ -p_1010 ∨ -b^{101, 11}_2 c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ -p_1010 ∨ b^{101, 11}_1 c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ -p_1010 ∨ -b^{101, 11}_0 c in DIMACS: 19427 19428 -19429 -1010 -19430 0 19427 19428 -19429 -1010 19431 0 19427 19428 -19429 -1010 -19432 0 c 2+1 --> break c (-b^{101, 10}_2 ∧ b^{101, 10}_1 ∧ -b^{101, 10}_0 ∧ p_1010) -> break c in CNF: c b^{101, 10}_2 ∨ -b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ -p_1010 ∨ break c in DIMACS: 19427 -19428 19429 -1010 1162 0 c 2-1 --> 1 c (-b^{101, 10}_2 ∧ b^{101, 10}_1 ∧ -b^{101, 10}_0 ∧ -p_1010) -> (-b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ b^{101, 11}_0) c in CNF: c b^{101, 10}_2 ∨ -b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ p_1010 ∨ -b^{101, 11}_2 c b^{101, 10}_2 ∨ -b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ p_1010 ∨ -b^{101, 11}_1 c b^{101, 10}_2 ∨ -b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ p_1010 ∨ b^{101, 11}_0 c in DIMACS: 19427 -19428 19429 1010 -19430 0 19427 -19428 19429 1010 -19431 0 19427 -19428 19429 1010 19432 0 c 1-1 --> 0 c (-b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ b^{101, 10}_0 ∧ -p_1010) -> (-b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ -b^{101, 11}_0) c in CNF: c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ p_1010 ∨ -b^{101, 11}_2 c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ p_1010 ∨ -b^{101, 11}_1 c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ p_1010 ∨ -b^{101, 11}_0 c in DIMACS: 19427 19428 -19429 1010 -19430 0 19427 19428 -19429 1010 -19431 0 19427 19428 -19429 1010 -19432 0 c 0-1 --> -1 c (-b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ -b^{101, 10}_0 ∧ -p_1010) -> ( b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ b^{101, 11}_0) c in CNF: c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ p_1010 ∨ b^{101, 11}_2 c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ p_1010 ∨ -b^{101, 11}_1 c b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ p_1010 ∨ b^{101, 11}_0 c in DIMACS: 19427 19428 19429 1010 19430 0 19427 19428 19429 1010 -19431 0 19427 19428 19429 1010 19432 0 c -1-1 --> -2 c ( b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ b^{101, 10}_0 ∧ -p_1010) -> ( b^{101, 11}_2 ∧ b^{101, 11}_1 ∧ -b^{101, 11}_0) c in CNF: c -b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ p_1010 ∨ b^{101, 11}_2 c -b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ p_1010 ∨ b^{101, 11}_1 c -b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ p_1010 ∨ -b^{101, 11}_0 c in DIMACS: -19427 19428 -19429 1010 19430 0 -19427 19428 -19429 1010 19431 0 -19427 19428 -19429 1010 -19432 0 c -2-1 --> break c ( b^{101, 10}_2 ∧ b^{101, 10}_1 ∧ -b^{101, 10}_0 ∧ -p_1010) -> break c in CNF: c -b^{101, 10}_2 ∨ -b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ p_1010 ∨ break c in DIMACS: -19427 -19428 19429 1010 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 10}_2 ∧ -b^{101, 10}_1 ∧ -b^{101, 10}_0 ∧ true) c in CNF: c -b^{101, 10}_2 ∨ b^{101, 10}_1 ∨ b^{101, 10}_0 ∨ false c in DIMACS: -19427 19428 19429 0 c 3 does not represent an automaton state. c -(-b^{101, 10}_2 ∧ b^{101, 10}_1 ∧ b^{101, 10}_0 ∧ true) c in CNF: c b^{101, 10}_2 ∨ -b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ false c in DIMACS: 19427 -19428 -19429 0 c -3 does not represent an automaton state. c -( b^{101, 10}_2 ∧ b^{101, 10}_1 ∧ b^{101, 10}_0 ∧ true) c in CNF: c -b^{101, 10}_2 ∨ -b^{101, 10}_1 ∨ -b^{101, 10}_0 ∨ false c in DIMACS: -19427 -19428 -19429 0 c i = 11 c -2+1 --> -1 c ( b^{101, 11}_2 ∧ b^{101, 11}_1 ∧ -b^{101, 11}_0 ∧ p_1111) -> ( b^{101, 12}_2 ∧ -b^{101, 12}_1 ∧ b^{101, 12}_0) c in CNF: c -b^{101, 11}_2 ∨ -b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ -p_1111 ∨ b^{101, 12}_2 c -b^{101, 11}_2 ∨ -b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ -p_1111 ∨ -b^{101, 12}_1 c -b^{101, 11}_2 ∨ -b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ -p_1111 ∨ b^{101, 12}_0 c in DIMACS: -19430 -19431 19432 -1111 19433 0 -19430 -19431 19432 -1111 -19434 0 -19430 -19431 19432 -1111 19435 0 c -1+1 --> 0 c ( b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ b^{101, 11}_0 ∧ p_1111) -> (-b^{101, 12}_2 ∧ -b^{101, 12}_1 ∧ -b^{101, 12}_0) c in CNF: c -b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ -p_1111 ∨ -b^{101, 12}_2 c -b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ -p_1111 ∨ -b^{101, 12}_1 c -b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ -p_1111 ∨ -b^{101, 12}_0 c in DIMACS: -19430 19431 -19432 -1111 -19433 0 -19430 19431 -19432 -1111 -19434 0 -19430 19431 -19432 -1111 -19435 0 c 0+1 --> 1 c (-b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ -b^{101, 11}_0 ∧ p_1111) -> (-b^{101, 12}_2 ∧ -b^{101, 12}_1 ∧ b^{101, 12}_0) c in CNF: c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ -p_1111 ∨ -b^{101, 12}_2 c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ -p_1111 ∨ -b^{101, 12}_1 c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ -p_1111 ∨ b^{101, 12}_0 c in DIMACS: 19430 19431 19432 -1111 -19433 0 19430 19431 19432 -1111 -19434 0 19430 19431 19432 -1111 19435 0 c 1+1 --> 2 c (-b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ b^{101, 11}_0 ∧ p_1111) -> (-b^{101, 12}_2 ∧ b^{101, 12}_1 ∧ -b^{101, 12}_0) c in CNF: c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ -p_1111 ∨ -b^{101, 12}_2 c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ -p_1111 ∨ b^{101, 12}_1 c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ -p_1111 ∨ -b^{101, 12}_0 c in DIMACS: 19430 19431 -19432 -1111 -19433 0 19430 19431 -19432 -1111 19434 0 19430 19431 -19432 -1111 -19435 0 c 2+1 --> break c (-b^{101, 11}_2 ∧ b^{101, 11}_1 ∧ -b^{101, 11}_0 ∧ p_1111) -> break c in CNF: c b^{101, 11}_2 ∨ -b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ -p_1111 ∨ break c in DIMACS: 19430 -19431 19432 -1111 1162 0 c 2-1 --> 1 c (-b^{101, 11}_2 ∧ b^{101, 11}_1 ∧ -b^{101, 11}_0 ∧ -p_1111) -> (-b^{101, 12}_2 ∧ -b^{101, 12}_1 ∧ b^{101, 12}_0) c in CNF: c b^{101, 11}_2 ∨ -b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ p_1111 ∨ -b^{101, 12}_2 c b^{101, 11}_2 ∨ -b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ p_1111 ∨ -b^{101, 12}_1 c b^{101, 11}_2 ∨ -b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ p_1111 ∨ b^{101, 12}_0 c in DIMACS: 19430 -19431 19432 1111 -19433 0 19430 -19431 19432 1111 -19434 0 19430 -19431 19432 1111 19435 0 c 1-1 --> 0 c (-b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ b^{101, 11}_0 ∧ -p_1111) -> (-b^{101, 12}_2 ∧ -b^{101, 12}_1 ∧ -b^{101, 12}_0) c in CNF: c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ p_1111 ∨ -b^{101, 12}_2 c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ p_1111 ∨ -b^{101, 12}_1 c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ p_1111 ∨ -b^{101, 12}_0 c in DIMACS: 19430 19431 -19432 1111 -19433 0 19430 19431 -19432 1111 -19434 0 19430 19431 -19432 1111 -19435 0 c 0-1 --> -1 c (-b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ -b^{101, 11}_0 ∧ -p_1111) -> ( b^{101, 12}_2 ∧ -b^{101, 12}_1 ∧ b^{101, 12}_0) c in CNF: c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ p_1111 ∨ b^{101, 12}_2 c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ p_1111 ∨ -b^{101, 12}_1 c b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ p_1111 ∨ b^{101, 12}_0 c in DIMACS: 19430 19431 19432 1111 19433 0 19430 19431 19432 1111 -19434 0 19430 19431 19432 1111 19435 0 c -1-1 --> -2 c ( b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ b^{101, 11}_0 ∧ -p_1111) -> ( b^{101, 12}_2 ∧ b^{101, 12}_1 ∧ -b^{101, 12}_0) c in CNF: c -b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ p_1111 ∨ b^{101, 12}_2 c -b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ p_1111 ∨ b^{101, 12}_1 c -b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ p_1111 ∨ -b^{101, 12}_0 c in DIMACS: -19430 19431 -19432 1111 19433 0 -19430 19431 -19432 1111 19434 0 -19430 19431 -19432 1111 -19435 0 c -2-1 --> break c ( b^{101, 11}_2 ∧ b^{101, 11}_1 ∧ -b^{101, 11}_0 ∧ -p_1111) -> break c in CNF: c -b^{101, 11}_2 ∨ -b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ p_1111 ∨ break c in DIMACS: -19430 -19431 19432 1111 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{101, 11}_2 ∧ -b^{101, 11}_1 ∧ -b^{101, 11}_0 ∧ true) c in CNF: c -b^{101, 11}_2 ∨ b^{101, 11}_1 ∨ b^{101, 11}_0 ∨ false c in DIMACS: -19430 19431 19432 0 c 3 does not represent an automaton state. c -(-b^{101, 11}_2 ∧ b^{101, 11}_1 ∧ b^{101, 11}_0 ∧ true) c in CNF: c b^{101, 11}_2 ∨ -b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ false c in DIMACS: 19430 -19431 -19432 0 c -3 does not represent an automaton state. c -( b^{101, 11}_2 ∧ b^{101, 11}_1 ∧ b^{101, 11}_0 ∧ true) c in CNF: c -b^{101, 11}_2 ∨ -b^{101, 11}_1 ∨ -b^{101, 11}_0 ∨ false c in DIMACS: -19430 -19431 -19432 0 c INIT for k = 102 c -b^{102, 1}_2 c -b^{102, 1}_1 c -b^{102, 1}_0 c in DIMACS: -19436 0 -19437 0 -19438 0 c Transitions for k = 102 c i = 1 c -2+1 --> -1 c ( b^{102, 1}_2 ∧ b^{102, 1}_1 ∧ -b^{102, 1}_0 ∧ p_102) -> ( b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ b^{102, 2}_0) c in CNF: c -b^{102, 1}_2 ∨ -b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ -p_102 ∨ b^{102, 2}_2 c -b^{102, 1}_2 ∨ -b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ -p_102 ∨ -b^{102, 2}_1 c -b^{102, 1}_2 ∨ -b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ -p_102 ∨ b^{102, 2}_0 c in DIMACS: -19436 -19437 19438 -102 19439 0 -19436 -19437 19438 -102 -19440 0 -19436 -19437 19438 -102 19441 0 c -1+1 --> 0 c ( b^{102, 1}_2 ∧ -b^{102, 1}_1 ∧ b^{102, 1}_0 ∧ p_102) -> (-b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ -b^{102, 2}_0) c in CNF: c -b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ -p_102 ∨ -b^{102, 2}_2 c -b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ -p_102 ∨ -b^{102, 2}_1 c -b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ -p_102 ∨ -b^{102, 2}_0 c in DIMACS: -19436 19437 -19438 -102 -19439 0 -19436 19437 -19438 -102 -19440 0 -19436 19437 -19438 -102 -19441 0 c 0+1 --> 1 c (-b^{102, 1}_2 ∧ -b^{102, 1}_1 ∧ -b^{102, 1}_0 ∧ p_102) -> (-b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ b^{102, 2}_0) c in CNF: c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ -p_102 ∨ -b^{102, 2}_2 c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ -p_102 ∨ -b^{102, 2}_1 c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ -p_102 ∨ b^{102, 2}_0 c in DIMACS: 19436 19437 19438 -102 -19439 0 19436 19437 19438 -102 -19440 0 19436 19437 19438 -102 19441 0 c 1+1 --> 2 c (-b^{102, 1}_2 ∧ -b^{102, 1}_1 ∧ b^{102, 1}_0 ∧ p_102) -> (-b^{102, 2}_2 ∧ b^{102, 2}_1 ∧ -b^{102, 2}_0) c in CNF: c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ -p_102 ∨ -b^{102, 2}_2 c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ -p_102 ∨ b^{102, 2}_1 c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ -p_102 ∨ -b^{102, 2}_0 c in DIMACS: 19436 19437 -19438 -102 -19439 0 19436 19437 -19438 -102 19440 0 19436 19437 -19438 -102 -19441 0 c 2+1 --> break c (-b^{102, 1}_2 ∧ b^{102, 1}_1 ∧ -b^{102, 1}_0 ∧ p_102) -> break c in CNF: c b^{102, 1}_2 ∨ -b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ -p_102 ∨ break c in DIMACS: 19436 -19437 19438 -102 1162 0 c 2-1 --> 1 c (-b^{102, 1}_2 ∧ b^{102, 1}_1 ∧ -b^{102, 1}_0 ∧ -p_102) -> (-b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ b^{102, 2}_0) c in CNF: c b^{102, 1}_2 ∨ -b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ p_102 ∨ -b^{102, 2}_2 c b^{102, 1}_2 ∨ -b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ p_102 ∨ -b^{102, 2}_1 c b^{102, 1}_2 ∨ -b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ p_102 ∨ b^{102, 2}_0 c in DIMACS: 19436 -19437 19438 102 -19439 0 19436 -19437 19438 102 -19440 0 19436 -19437 19438 102 19441 0 c 1-1 --> 0 c (-b^{102, 1}_2 ∧ -b^{102, 1}_1 ∧ b^{102, 1}_0 ∧ -p_102) -> (-b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ -b^{102, 2}_0) c in CNF: c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ p_102 ∨ -b^{102, 2}_2 c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ p_102 ∨ -b^{102, 2}_1 c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ p_102 ∨ -b^{102, 2}_0 c in DIMACS: 19436 19437 -19438 102 -19439 0 19436 19437 -19438 102 -19440 0 19436 19437 -19438 102 -19441 0 c 0-1 --> -1 c (-b^{102, 1}_2 ∧ -b^{102, 1}_1 ∧ -b^{102, 1}_0 ∧ -p_102) -> ( b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ b^{102, 2}_0) c in CNF: c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ p_102 ∨ b^{102, 2}_2 c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ p_102 ∨ -b^{102, 2}_1 c b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ p_102 ∨ b^{102, 2}_0 c in DIMACS: 19436 19437 19438 102 19439 0 19436 19437 19438 102 -19440 0 19436 19437 19438 102 19441 0 c -1-1 --> -2 c ( b^{102, 1}_2 ∧ -b^{102, 1}_1 ∧ b^{102, 1}_0 ∧ -p_102) -> ( b^{102, 2}_2 ∧ b^{102, 2}_1 ∧ -b^{102, 2}_0) c in CNF: c -b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ p_102 ∨ b^{102, 2}_2 c -b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ p_102 ∨ b^{102, 2}_1 c -b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ p_102 ∨ -b^{102, 2}_0 c in DIMACS: -19436 19437 -19438 102 19439 0 -19436 19437 -19438 102 19440 0 -19436 19437 -19438 102 -19441 0 c -2-1 --> break c ( b^{102, 1}_2 ∧ b^{102, 1}_1 ∧ -b^{102, 1}_0 ∧ -p_102) -> break c in CNF: c -b^{102, 1}_2 ∨ -b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ p_102 ∨ break c in DIMACS: -19436 -19437 19438 102 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 1}_2 ∧ -b^{102, 1}_1 ∧ -b^{102, 1}_0 ∧ true) c in CNF: c -b^{102, 1}_2 ∨ b^{102, 1}_1 ∨ b^{102, 1}_0 ∨ false c in DIMACS: -19436 19437 19438 0 c 3 does not represent an automaton state. c -(-b^{102, 1}_2 ∧ b^{102, 1}_1 ∧ b^{102, 1}_0 ∧ true) c in CNF: c b^{102, 1}_2 ∨ -b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ false c in DIMACS: 19436 -19437 -19438 0 c -3 does not represent an automaton state. c -( b^{102, 1}_2 ∧ b^{102, 1}_1 ∧ b^{102, 1}_0 ∧ true) c in CNF: c -b^{102, 1}_2 ∨ -b^{102, 1}_1 ∨ -b^{102, 1}_0 ∨ false c in DIMACS: -19436 -19437 -19438 0 c i = 2 c -2+1 --> -1 c ( b^{102, 2}_2 ∧ b^{102, 2}_1 ∧ -b^{102, 2}_0 ∧ p_204) -> ( b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ b^{102, 3}_0) c in CNF: c -b^{102, 2}_2 ∨ -b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ -p_204 ∨ b^{102, 3}_2 c -b^{102, 2}_2 ∨ -b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ -p_204 ∨ -b^{102, 3}_1 c -b^{102, 2}_2 ∨ -b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ -p_204 ∨ b^{102, 3}_0 c in DIMACS: -19439 -19440 19441 -204 19442 0 -19439 -19440 19441 -204 -19443 0 -19439 -19440 19441 -204 19444 0 c -1+1 --> 0 c ( b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ b^{102, 2}_0 ∧ p_204) -> (-b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ -b^{102, 3}_0) c in CNF: c -b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ -p_204 ∨ -b^{102, 3}_2 c -b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ -p_204 ∨ -b^{102, 3}_1 c -b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ -p_204 ∨ -b^{102, 3}_0 c in DIMACS: -19439 19440 -19441 -204 -19442 0 -19439 19440 -19441 -204 -19443 0 -19439 19440 -19441 -204 -19444 0 c 0+1 --> 1 c (-b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ -b^{102, 2}_0 ∧ p_204) -> (-b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ b^{102, 3}_0) c in CNF: c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ -p_204 ∨ -b^{102, 3}_2 c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ -p_204 ∨ -b^{102, 3}_1 c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ -p_204 ∨ b^{102, 3}_0 c in DIMACS: 19439 19440 19441 -204 -19442 0 19439 19440 19441 -204 -19443 0 19439 19440 19441 -204 19444 0 c 1+1 --> 2 c (-b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ b^{102, 2}_0 ∧ p_204) -> (-b^{102, 3}_2 ∧ b^{102, 3}_1 ∧ -b^{102, 3}_0) c in CNF: c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ -p_204 ∨ -b^{102, 3}_2 c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ -p_204 ∨ b^{102, 3}_1 c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ -p_204 ∨ -b^{102, 3}_0 c in DIMACS: 19439 19440 -19441 -204 -19442 0 19439 19440 -19441 -204 19443 0 19439 19440 -19441 -204 -19444 0 c 2+1 --> break c (-b^{102, 2}_2 ∧ b^{102, 2}_1 ∧ -b^{102, 2}_0 ∧ p_204) -> break c in CNF: c b^{102, 2}_2 ∨ -b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ -p_204 ∨ break c in DIMACS: 19439 -19440 19441 -204 1162 0 c 2-1 --> 1 c (-b^{102, 2}_2 ∧ b^{102, 2}_1 ∧ -b^{102, 2}_0 ∧ -p_204) -> (-b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ b^{102, 3}_0) c in CNF: c b^{102, 2}_2 ∨ -b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ p_204 ∨ -b^{102, 3}_2 c b^{102, 2}_2 ∨ -b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ p_204 ∨ -b^{102, 3}_1 c b^{102, 2}_2 ∨ -b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ p_204 ∨ b^{102, 3}_0 c in DIMACS: 19439 -19440 19441 204 -19442 0 19439 -19440 19441 204 -19443 0 19439 -19440 19441 204 19444 0 c 1-1 --> 0 c (-b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ b^{102, 2}_0 ∧ -p_204) -> (-b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ -b^{102, 3}_0) c in CNF: c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ p_204 ∨ -b^{102, 3}_2 c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ p_204 ∨ -b^{102, 3}_1 c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ p_204 ∨ -b^{102, 3}_0 c in DIMACS: 19439 19440 -19441 204 -19442 0 19439 19440 -19441 204 -19443 0 19439 19440 -19441 204 -19444 0 c 0-1 --> -1 c (-b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ -b^{102, 2}_0 ∧ -p_204) -> ( b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ b^{102, 3}_0) c in CNF: c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ p_204 ∨ b^{102, 3}_2 c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ p_204 ∨ -b^{102, 3}_1 c b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ p_204 ∨ b^{102, 3}_0 c in DIMACS: 19439 19440 19441 204 19442 0 19439 19440 19441 204 -19443 0 19439 19440 19441 204 19444 0 c -1-1 --> -2 c ( b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ b^{102, 2}_0 ∧ -p_204) -> ( b^{102, 3}_2 ∧ b^{102, 3}_1 ∧ -b^{102, 3}_0) c in CNF: c -b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ p_204 ∨ b^{102, 3}_2 c -b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ p_204 ∨ b^{102, 3}_1 c -b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ p_204 ∨ -b^{102, 3}_0 c in DIMACS: -19439 19440 -19441 204 19442 0 -19439 19440 -19441 204 19443 0 -19439 19440 -19441 204 -19444 0 c -2-1 --> break c ( b^{102, 2}_2 ∧ b^{102, 2}_1 ∧ -b^{102, 2}_0 ∧ -p_204) -> break c in CNF: c -b^{102, 2}_2 ∨ -b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ p_204 ∨ break c in DIMACS: -19439 -19440 19441 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 2}_2 ∧ -b^{102, 2}_1 ∧ -b^{102, 2}_0 ∧ true) c in CNF: c -b^{102, 2}_2 ∨ b^{102, 2}_1 ∨ b^{102, 2}_0 ∨ false c in DIMACS: -19439 19440 19441 0 c 3 does not represent an automaton state. c -(-b^{102, 2}_2 ∧ b^{102, 2}_1 ∧ b^{102, 2}_0 ∧ true) c in CNF: c b^{102, 2}_2 ∨ -b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ false c in DIMACS: 19439 -19440 -19441 0 c -3 does not represent an automaton state. c -( b^{102, 2}_2 ∧ b^{102, 2}_1 ∧ b^{102, 2}_0 ∧ true) c in CNF: c -b^{102, 2}_2 ∨ -b^{102, 2}_1 ∨ -b^{102, 2}_0 ∨ false c in DIMACS: -19439 -19440 -19441 0 c i = 3 c -2+1 --> -1 c ( b^{102, 3}_2 ∧ b^{102, 3}_1 ∧ -b^{102, 3}_0 ∧ p_306) -> ( b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ b^{102, 4}_0) c in CNF: c -b^{102, 3}_2 ∨ -b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ -p_306 ∨ b^{102, 4}_2 c -b^{102, 3}_2 ∨ -b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ -p_306 ∨ -b^{102, 4}_1 c -b^{102, 3}_2 ∨ -b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ -p_306 ∨ b^{102, 4}_0 c in DIMACS: -19442 -19443 19444 -306 19445 0 -19442 -19443 19444 -306 -19446 0 -19442 -19443 19444 -306 19447 0 c -1+1 --> 0 c ( b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ b^{102, 3}_0 ∧ p_306) -> (-b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ -b^{102, 4}_0) c in CNF: c -b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ -p_306 ∨ -b^{102, 4}_2 c -b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ -p_306 ∨ -b^{102, 4}_1 c -b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ -p_306 ∨ -b^{102, 4}_0 c in DIMACS: -19442 19443 -19444 -306 -19445 0 -19442 19443 -19444 -306 -19446 0 -19442 19443 -19444 -306 -19447 0 c 0+1 --> 1 c (-b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ -b^{102, 3}_0 ∧ p_306) -> (-b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ b^{102, 4}_0) c in CNF: c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ -p_306 ∨ -b^{102, 4}_2 c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ -p_306 ∨ -b^{102, 4}_1 c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ -p_306 ∨ b^{102, 4}_0 c in DIMACS: 19442 19443 19444 -306 -19445 0 19442 19443 19444 -306 -19446 0 19442 19443 19444 -306 19447 0 c 1+1 --> 2 c (-b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ b^{102, 3}_0 ∧ p_306) -> (-b^{102, 4}_2 ∧ b^{102, 4}_1 ∧ -b^{102, 4}_0) c in CNF: c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ -p_306 ∨ -b^{102, 4}_2 c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ -p_306 ∨ b^{102, 4}_1 c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ -p_306 ∨ -b^{102, 4}_0 c in DIMACS: 19442 19443 -19444 -306 -19445 0 19442 19443 -19444 -306 19446 0 19442 19443 -19444 -306 -19447 0 c 2+1 --> break c (-b^{102, 3}_2 ∧ b^{102, 3}_1 ∧ -b^{102, 3}_0 ∧ p_306) -> break c in CNF: c b^{102, 3}_2 ∨ -b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ -p_306 ∨ break c in DIMACS: 19442 -19443 19444 -306 1162 0 c 2-1 --> 1 c (-b^{102, 3}_2 ∧ b^{102, 3}_1 ∧ -b^{102, 3}_0 ∧ -p_306) -> (-b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ b^{102, 4}_0) c in CNF: c b^{102, 3}_2 ∨ -b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ p_306 ∨ -b^{102, 4}_2 c b^{102, 3}_2 ∨ -b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ p_306 ∨ -b^{102, 4}_1 c b^{102, 3}_2 ∨ -b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ p_306 ∨ b^{102, 4}_0 c in DIMACS: 19442 -19443 19444 306 -19445 0 19442 -19443 19444 306 -19446 0 19442 -19443 19444 306 19447 0 c 1-1 --> 0 c (-b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ b^{102, 3}_0 ∧ -p_306) -> (-b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ -b^{102, 4}_0) c in CNF: c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ p_306 ∨ -b^{102, 4}_2 c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ p_306 ∨ -b^{102, 4}_1 c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ p_306 ∨ -b^{102, 4}_0 c in DIMACS: 19442 19443 -19444 306 -19445 0 19442 19443 -19444 306 -19446 0 19442 19443 -19444 306 -19447 0 c 0-1 --> -1 c (-b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ -b^{102, 3}_0 ∧ -p_306) -> ( b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ b^{102, 4}_0) c in CNF: c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ p_306 ∨ b^{102, 4}_2 c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ p_306 ∨ -b^{102, 4}_1 c b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ p_306 ∨ b^{102, 4}_0 c in DIMACS: 19442 19443 19444 306 19445 0 19442 19443 19444 306 -19446 0 19442 19443 19444 306 19447 0 c -1-1 --> -2 c ( b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ b^{102, 3}_0 ∧ -p_306) -> ( b^{102, 4}_2 ∧ b^{102, 4}_1 ∧ -b^{102, 4}_0) c in CNF: c -b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ p_306 ∨ b^{102, 4}_2 c -b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ p_306 ∨ b^{102, 4}_1 c -b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ p_306 ∨ -b^{102, 4}_0 c in DIMACS: -19442 19443 -19444 306 19445 0 -19442 19443 -19444 306 19446 0 -19442 19443 -19444 306 -19447 0 c -2-1 --> break c ( b^{102, 3}_2 ∧ b^{102, 3}_1 ∧ -b^{102, 3}_0 ∧ -p_306) -> break c in CNF: c -b^{102, 3}_2 ∨ -b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ p_306 ∨ break c in DIMACS: -19442 -19443 19444 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 3}_2 ∧ -b^{102, 3}_1 ∧ -b^{102, 3}_0 ∧ true) c in CNF: c -b^{102, 3}_2 ∨ b^{102, 3}_1 ∨ b^{102, 3}_0 ∨ false c in DIMACS: -19442 19443 19444 0 c 3 does not represent an automaton state. c -(-b^{102, 3}_2 ∧ b^{102, 3}_1 ∧ b^{102, 3}_0 ∧ true) c in CNF: c b^{102, 3}_2 ∨ -b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ false c in DIMACS: 19442 -19443 -19444 0 c -3 does not represent an automaton state. c -( b^{102, 3}_2 ∧ b^{102, 3}_1 ∧ b^{102, 3}_0 ∧ true) c in CNF: c -b^{102, 3}_2 ∨ -b^{102, 3}_1 ∨ -b^{102, 3}_0 ∨ false c in DIMACS: -19442 -19443 -19444 0 c i = 4 c -2+1 --> -1 c ( b^{102, 4}_2 ∧ b^{102, 4}_1 ∧ -b^{102, 4}_0 ∧ p_408) -> ( b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ b^{102, 5}_0) c in CNF: c -b^{102, 4}_2 ∨ -b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ -p_408 ∨ b^{102, 5}_2 c -b^{102, 4}_2 ∨ -b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ -p_408 ∨ -b^{102, 5}_1 c -b^{102, 4}_2 ∨ -b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ -p_408 ∨ b^{102, 5}_0 c in DIMACS: -19445 -19446 19447 -408 19448 0 -19445 -19446 19447 -408 -19449 0 -19445 -19446 19447 -408 19450 0 c -1+1 --> 0 c ( b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ b^{102, 4}_0 ∧ p_408) -> (-b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ -b^{102, 5}_0) c in CNF: c -b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ -p_408 ∨ -b^{102, 5}_2 c -b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ -p_408 ∨ -b^{102, 5}_1 c -b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ -p_408 ∨ -b^{102, 5}_0 c in DIMACS: -19445 19446 -19447 -408 -19448 0 -19445 19446 -19447 -408 -19449 0 -19445 19446 -19447 -408 -19450 0 c 0+1 --> 1 c (-b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ -b^{102, 4}_0 ∧ p_408) -> (-b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ b^{102, 5}_0) c in CNF: c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ -p_408 ∨ -b^{102, 5}_2 c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ -p_408 ∨ -b^{102, 5}_1 c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ -p_408 ∨ b^{102, 5}_0 c in DIMACS: 19445 19446 19447 -408 -19448 0 19445 19446 19447 -408 -19449 0 19445 19446 19447 -408 19450 0 c 1+1 --> 2 c (-b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ b^{102, 4}_0 ∧ p_408) -> (-b^{102, 5}_2 ∧ b^{102, 5}_1 ∧ -b^{102, 5}_0) c in CNF: c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ -p_408 ∨ -b^{102, 5}_2 c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ -p_408 ∨ b^{102, 5}_1 c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ -p_408 ∨ -b^{102, 5}_0 c in DIMACS: 19445 19446 -19447 -408 -19448 0 19445 19446 -19447 -408 19449 0 19445 19446 -19447 -408 -19450 0 c 2+1 --> break c (-b^{102, 4}_2 ∧ b^{102, 4}_1 ∧ -b^{102, 4}_0 ∧ p_408) -> break c in CNF: c b^{102, 4}_2 ∨ -b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ -p_408 ∨ break c in DIMACS: 19445 -19446 19447 -408 1162 0 c 2-1 --> 1 c (-b^{102, 4}_2 ∧ b^{102, 4}_1 ∧ -b^{102, 4}_0 ∧ -p_408) -> (-b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ b^{102, 5}_0) c in CNF: c b^{102, 4}_2 ∨ -b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ p_408 ∨ -b^{102, 5}_2 c b^{102, 4}_2 ∨ -b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ p_408 ∨ -b^{102, 5}_1 c b^{102, 4}_2 ∨ -b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ p_408 ∨ b^{102, 5}_0 c in DIMACS: 19445 -19446 19447 408 -19448 0 19445 -19446 19447 408 -19449 0 19445 -19446 19447 408 19450 0 c 1-1 --> 0 c (-b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ b^{102, 4}_0 ∧ -p_408) -> (-b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ -b^{102, 5}_0) c in CNF: c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ p_408 ∨ -b^{102, 5}_2 c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ p_408 ∨ -b^{102, 5}_1 c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ p_408 ∨ -b^{102, 5}_0 c in DIMACS: 19445 19446 -19447 408 -19448 0 19445 19446 -19447 408 -19449 0 19445 19446 -19447 408 -19450 0 c 0-1 --> -1 c (-b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ -b^{102, 4}_0 ∧ -p_408) -> ( b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ b^{102, 5}_0) c in CNF: c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ p_408 ∨ b^{102, 5}_2 c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ p_408 ∨ -b^{102, 5}_1 c b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ p_408 ∨ b^{102, 5}_0 c in DIMACS: 19445 19446 19447 408 19448 0 19445 19446 19447 408 -19449 0 19445 19446 19447 408 19450 0 c -1-1 --> -2 c ( b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ b^{102, 4}_0 ∧ -p_408) -> ( b^{102, 5}_2 ∧ b^{102, 5}_1 ∧ -b^{102, 5}_0) c in CNF: c -b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ p_408 ∨ b^{102, 5}_2 c -b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ p_408 ∨ b^{102, 5}_1 c -b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ p_408 ∨ -b^{102, 5}_0 c in DIMACS: -19445 19446 -19447 408 19448 0 -19445 19446 -19447 408 19449 0 -19445 19446 -19447 408 -19450 0 c -2-1 --> break c ( b^{102, 4}_2 ∧ b^{102, 4}_1 ∧ -b^{102, 4}_0 ∧ -p_408) -> break c in CNF: c -b^{102, 4}_2 ∨ -b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ p_408 ∨ break c in DIMACS: -19445 -19446 19447 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 4}_2 ∧ -b^{102, 4}_1 ∧ -b^{102, 4}_0 ∧ true) c in CNF: c -b^{102, 4}_2 ∨ b^{102, 4}_1 ∨ b^{102, 4}_0 ∨ false c in DIMACS: -19445 19446 19447 0 c 3 does not represent an automaton state. c -(-b^{102, 4}_2 ∧ b^{102, 4}_1 ∧ b^{102, 4}_0 ∧ true) c in CNF: c b^{102, 4}_2 ∨ -b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ false c in DIMACS: 19445 -19446 -19447 0 c -3 does not represent an automaton state. c -( b^{102, 4}_2 ∧ b^{102, 4}_1 ∧ b^{102, 4}_0 ∧ true) c in CNF: c -b^{102, 4}_2 ∨ -b^{102, 4}_1 ∨ -b^{102, 4}_0 ∨ false c in DIMACS: -19445 -19446 -19447 0 c i = 5 c -2+1 --> -1 c ( b^{102, 5}_2 ∧ b^{102, 5}_1 ∧ -b^{102, 5}_0 ∧ p_510) -> ( b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ b^{102, 6}_0) c in CNF: c -b^{102, 5}_2 ∨ -b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ -p_510 ∨ b^{102, 6}_2 c -b^{102, 5}_2 ∨ -b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ -p_510 ∨ -b^{102, 6}_1 c -b^{102, 5}_2 ∨ -b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ -p_510 ∨ b^{102, 6}_0 c in DIMACS: -19448 -19449 19450 -510 19451 0 -19448 -19449 19450 -510 -19452 0 -19448 -19449 19450 -510 19453 0 c -1+1 --> 0 c ( b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ b^{102, 5}_0 ∧ p_510) -> (-b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ -b^{102, 6}_0) c in CNF: c -b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ -p_510 ∨ -b^{102, 6}_2 c -b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ -p_510 ∨ -b^{102, 6}_1 c -b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ -p_510 ∨ -b^{102, 6}_0 c in DIMACS: -19448 19449 -19450 -510 -19451 0 -19448 19449 -19450 -510 -19452 0 -19448 19449 -19450 -510 -19453 0 c 0+1 --> 1 c (-b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ -b^{102, 5}_0 ∧ p_510) -> (-b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ b^{102, 6}_0) c in CNF: c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ -p_510 ∨ -b^{102, 6}_2 c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ -p_510 ∨ -b^{102, 6}_1 c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ -p_510 ∨ b^{102, 6}_0 c in DIMACS: 19448 19449 19450 -510 -19451 0 19448 19449 19450 -510 -19452 0 19448 19449 19450 -510 19453 0 c 1+1 --> 2 c (-b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ b^{102, 5}_0 ∧ p_510) -> (-b^{102, 6}_2 ∧ b^{102, 6}_1 ∧ -b^{102, 6}_0) c in CNF: c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ -p_510 ∨ -b^{102, 6}_2 c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ -p_510 ∨ b^{102, 6}_1 c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ -p_510 ∨ -b^{102, 6}_0 c in DIMACS: 19448 19449 -19450 -510 -19451 0 19448 19449 -19450 -510 19452 0 19448 19449 -19450 -510 -19453 0 c 2+1 --> break c (-b^{102, 5}_2 ∧ b^{102, 5}_1 ∧ -b^{102, 5}_0 ∧ p_510) -> break c in CNF: c b^{102, 5}_2 ∨ -b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ -p_510 ∨ break c in DIMACS: 19448 -19449 19450 -510 1162 0 c 2-1 --> 1 c (-b^{102, 5}_2 ∧ b^{102, 5}_1 ∧ -b^{102, 5}_0 ∧ -p_510) -> (-b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ b^{102, 6}_0) c in CNF: c b^{102, 5}_2 ∨ -b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ p_510 ∨ -b^{102, 6}_2 c b^{102, 5}_2 ∨ -b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ p_510 ∨ -b^{102, 6}_1 c b^{102, 5}_2 ∨ -b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ p_510 ∨ b^{102, 6}_0 c in DIMACS: 19448 -19449 19450 510 -19451 0 19448 -19449 19450 510 -19452 0 19448 -19449 19450 510 19453 0 c 1-1 --> 0 c (-b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ b^{102, 5}_0 ∧ -p_510) -> (-b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ -b^{102, 6}_0) c in CNF: c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ p_510 ∨ -b^{102, 6}_2 c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ p_510 ∨ -b^{102, 6}_1 c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ p_510 ∨ -b^{102, 6}_0 c in DIMACS: 19448 19449 -19450 510 -19451 0 19448 19449 -19450 510 -19452 0 19448 19449 -19450 510 -19453 0 c 0-1 --> -1 c (-b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ -b^{102, 5}_0 ∧ -p_510) -> ( b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ b^{102, 6}_0) c in CNF: c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ p_510 ∨ b^{102, 6}_2 c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ p_510 ∨ -b^{102, 6}_1 c b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ p_510 ∨ b^{102, 6}_0 c in DIMACS: 19448 19449 19450 510 19451 0 19448 19449 19450 510 -19452 0 19448 19449 19450 510 19453 0 c -1-1 --> -2 c ( b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ b^{102, 5}_0 ∧ -p_510) -> ( b^{102, 6}_2 ∧ b^{102, 6}_1 ∧ -b^{102, 6}_0) c in CNF: c -b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ p_510 ∨ b^{102, 6}_2 c -b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ p_510 ∨ b^{102, 6}_1 c -b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ p_510 ∨ -b^{102, 6}_0 c in DIMACS: -19448 19449 -19450 510 19451 0 -19448 19449 -19450 510 19452 0 -19448 19449 -19450 510 -19453 0 c -2-1 --> break c ( b^{102, 5}_2 ∧ b^{102, 5}_1 ∧ -b^{102, 5}_0 ∧ -p_510) -> break c in CNF: c -b^{102, 5}_2 ∨ -b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ p_510 ∨ break c in DIMACS: -19448 -19449 19450 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 5}_2 ∧ -b^{102, 5}_1 ∧ -b^{102, 5}_0 ∧ true) c in CNF: c -b^{102, 5}_2 ∨ b^{102, 5}_1 ∨ b^{102, 5}_0 ∨ false c in DIMACS: -19448 19449 19450 0 c 3 does not represent an automaton state. c -(-b^{102, 5}_2 ∧ b^{102, 5}_1 ∧ b^{102, 5}_0 ∧ true) c in CNF: c b^{102, 5}_2 ∨ -b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ false c in DIMACS: 19448 -19449 -19450 0 c -3 does not represent an automaton state. c -( b^{102, 5}_2 ∧ b^{102, 5}_1 ∧ b^{102, 5}_0 ∧ true) c in CNF: c -b^{102, 5}_2 ∨ -b^{102, 5}_1 ∨ -b^{102, 5}_0 ∨ false c in DIMACS: -19448 -19449 -19450 0 c i = 6 c -2+1 --> -1 c ( b^{102, 6}_2 ∧ b^{102, 6}_1 ∧ -b^{102, 6}_0 ∧ p_612) -> ( b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ b^{102, 7}_0) c in CNF: c -b^{102, 6}_2 ∨ -b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ -p_612 ∨ b^{102, 7}_2 c -b^{102, 6}_2 ∨ -b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ -p_612 ∨ -b^{102, 7}_1 c -b^{102, 6}_2 ∨ -b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ -p_612 ∨ b^{102, 7}_0 c in DIMACS: -19451 -19452 19453 -612 19454 0 -19451 -19452 19453 -612 -19455 0 -19451 -19452 19453 -612 19456 0 c -1+1 --> 0 c ( b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ b^{102, 6}_0 ∧ p_612) -> (-b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ -b^{102, 7}_0) c in CNF: c -b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ -p_612 ∨ -b^{102, 7}_2 c -b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ -p_612 ∨ -b^{102, 7}_1 c -b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ -p_612 ∨ -b^{102, 7}_0 c in DIMACS: -19451 19452 -19453 -612 -19454 0 -19451 19452 -19453 -612 -19455 0 -19451 19452 -19453 -612 -19456 0 c 0+1 --> 1 c (-b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ -b^{102, 6}_0 ∧ p_612) -> (-b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ b^{102, 7}_0) c in CNF: c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ -p_612 ∨ -b^{102, 7}_2 c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ -p_612 ∨ -b^{102, 7}_1 c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ -p_612 ∨ b^{102, 7}_0 c in DIMACS: 19451 19452 19453 -612 -19454 0 19451 19452 19453 -612 -19455 0 19451 19452 19453 -612 19456 0 c 1+1 --> 2 c (-b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ b^{102, 6}_0 ∧ p_612) -> (-b^{102, 7}_2 ∧ b^{102, 7}_1 ∧ -b^{102, 7}_0) c in CNF: c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ -p_612 ∨ -b^{102, 7}_2 c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ -p_612 ∨ b^{102, 7}_1 c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ -p_612 ∨ -b^{102, 7}_0 c in DIMACS: 19451 19452 -19453 -612 -19454 0 19451 19452 -19453 -612 19455 0 19451 19452 -19453 -612 -19456 0 c 2+1 --> break c (-b^{102, 6}_2 ∧ b^{102, 6}_1 ∧ -b^{102, 6}_0 ∧ p_612) -> break c in CNF: c b^{102, 6}_2 ∨ -b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ -p_612 ∨ break c in DIMACS: 19451 -19452 19453 -612 1162 0 c 2-1 --> 1 c (-b^{102, 6}_2 ∧ b^{102, 6}_1 ∧ -b^{102, 6}_0 ∧ -p_612) -> (-b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ b^{102, 7}_0) c in CNF: c b^{102, 6}_2 ∨ -b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ p_612 ∨ -b^{102, 7}_2 c b^{102, 6}_2 ∨ -b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ p_612 ∨ -b^{102, 7}_1 c b^{102, 6}_2 ∨ -b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ p_612 ∨ b^{102, 7}_0 c in DIMACS: 19451 -19452 19453 612 -19454 0 19451 -19452 19453 612 -19455 0 19451 -19452 19453 612 19456 0 c 1-1 --> 0 c (-b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ b^{102, 6}_0 ∧ -p_612) -> (-b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ -b^{102, 7}_0) c in CNF: c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ p_612 ∨ -b^{102, 7}_2 c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ p_612 ∨ -b^{102, 7}_1 c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ p_612 ∨ -b^{102, 7}_0 c in DIMACS: 19451 19452 -19453 612 -19454 0 19451 19452 -19453 612 -19455 0 19451 19452 -19453 612 -19456 0 c 0-1 --> -1 c (-b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ -b^{102, 6}_0 ∧ -p_612) -> ( b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ b^{102, 7}_0) c in CNF: c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ p_612 ∨ b^{102, 7}_2 c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ p_612 ∨ -b^{102, 7}_1 c b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ p_612 ∨ b^{102, 7}_0 c in DIMACS: 19451 19452 19453 612 19454 0 19451 19452 19453 612 -19455 0 19451 19452 19453 612 19456 0 c -1-1 --> -2 c ( b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ b^{102, 6}_0 ∧ -p_612) -> ( b^{102, 7}_2 ∧ b^{102, 7}_1 ∧ -b^{102, 7}_0) c in CNF: c -b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ p_612 ∨ b^{102, 7}_2 c -b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ p_612 ∨ b^{102, 7}_1 c -b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ p_612 ∨ -b^{102, 7}_0 c in DIMACS: -19451 19452 -19453 612 19454 0 -19451 19452 -19453 612 19455 0 -19451 19452 -19453 612 -19456 0 c -2-1 --> break c ( b^{102, 6}_2 ∧ b^{102, 6}_1 ∧ -b^{102, 6}_0 ∧ -p_612) -> break c in CNF: c -b^{102, 6}_2 ∨ -b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ p_612 ∨ break c in DIMACS: -19451 -19452 19453 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 6}_2 ∧ -b^{102, 6}_1 ∧ -b^{102, 6}_0 ∧ true) c in CNF: c -b^{102, 6}_2 ∨ b^{102, 6}_1 ∨ b^{102, 6}_0 ∨ false c in DIMACS: -19451 19452 19453 0 c 3 does not represent an automaton state. c -(-b^{102, 6}_2 ∧ b^{102, 6}_1 ∧ b^{102, 6}_0 ∧ true) c in CNF: c b^{102, 6}_2 ∨ -b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ false c in DIMACS: 19451 -19452 -19453 0 c -3 does not represent an automaton state. c -( b^{102, 6}_2 ∧ b^{102, 6}_1 ∧ b^{102, 6}_0 ∧ true) c in CNF: c -b^{102, 6}_2 ∨ -b^{102, 6}_1 ∨ -b^{102, 6}_0 ∨ false c in DIMACS: -19451 -19452 -19453 0 c i = 7 c -2+1 --> -1 c ( b^{102, 7}_2 ∧ b^{102, 7}_1 ∧ -b^{102, 7}_0 ∧ p_714) -> ( b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ b^{102, 8}_0) c in CNF: c -b^{102, 7}_2 ∨ -b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ -p_714 ∨ b^{102, 8}_2 c -b^{102, 7}_2 ∨ -b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ -p_714 ∨ -b^{102, 8}_1 c -b^{102, 7}_2 ∨ -b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ -p_714 ∨ b^{102, 8}_0 c in DIMACS: -19454 -19455 19456 -714 19457 0 -19454 -19455 19456 -714 -19458 0 -19454 -19455 19456 -714 19459 0 c -1+1 --> 0 c ( b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ b^{102, 7}_0 ∧ p_714) -> (-b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ -b^{102, 8}_0) c in CNF: c -b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ -p_714 ∨ -b^{102, 8}_2 c -b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ -p_714 ∨ -b^{102, 8}_1 c -b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ -p_714 ∨ -b^{102, 8}_0 c in DIMACS: -19454 19455 -19456 -714 -19457 0 -19454 19455 -19456 -714 -19458 0 -19454 19455 -19456 -714 -19459 0 c 0+1 --> 1 c (-b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ -b^{102, 7}_0 ∧ p_714) -> (-b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ b^{102, 8}_0) c in CNF: c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ -p_714 ∨ -b^{102, 8}_2 c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ -p_714 ∨ -b^{102, 8}_1 c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ -p_714 ∨ b^{102, 8}_0 c in DIMACS: 19454 19455 19456 -714 -19457 0 19454 19455 19456 -714 -19458 0 19454 19455 19456 -714 19459 0 c 1+1 --> 2 c (-b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ b^{102, 7}_0 ∧ p_714) -> (-b^{102, 8}_2 ∧ b^{102, 8}_1 ∧ -b^{102, 8}_0) c in CNF: c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ -p_714 ∨ -b^{102, 8}_2 c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ -p_714 ∨ b^{102, 8}_1 c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ -p_714 ∨ -b^{102, 8}_0 c in DIMACS: 19454 19455 -19456 -714 -19457 0 19454 19455 -19456 -714 19458 0 19454 19455 -19456 -714 -19459 0 c 2+1 --> break c (-b^{102, 7}_2 ∧ b^{102, 7}_1 ∧ -b^{102, 7}_0 ∧ p_714) -> break c in CNF: c b^{102, 7}_2 ∨ -b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ -p_714 ∨ break c in DIMACS: 19454 -19455 19456 -714 1162 0 c 2-1 --> 1 c (-b^{102, 7}_2 ∧ b^{102, 7}_1 ∧ -b^{102, 7}_0 ∧ -p_714) -> (-b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ b^{102, 8}_0) c in CNF: c b^{102, 7}_2 ∨ -b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ p_714 ∨ -b^{102, 8}_2 c b^{102, 7}_2 ∨ -b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ p_714 ∨ -b^{102, 8}_1 c b^{102, 7}_2 ∨ -b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ p_714 ∨ b^{102, 8}_0 c in DIMACS: 19454 -19455 19456 714 -19457 0 19454 -19455 19456 714 -19458 0 19454 -19455 19456 714 19459 0 c 1-1 --> 0 c (-b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ b^{102, 7}_0 ∧ -p_714) -> (-b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ -b^{102, 8}_0) c in CNF: c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ p_714 ∨ -b^{102, 8}_2 c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ p_714 ∨ -b^{102, 8}_1 c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ p_714 ∨ -b^{102, 8}_0 c in DIMACS: 19454 19455 -19456 714 -19457 0 19454 19455 -19456 714 -19458 0 19454 19455 -19456 714 -19459 0 c 0-1 --> -1 c (-b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ -b^{102, 7}_0 ∧ -p_714) -> ( b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ b^{102, 8}_0) c in CNF: c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ p_714 ∨ b^{102, 8}_2 c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ p_714 ∨ -b^{102, 8}_1 c b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ p_714 ∨ b^{102, 8}_0 c in DIMACS: 19454 19455 19456 714 19457 0 19454 19455 19456 714 -19458 0 19454 19455 19456 714 19459 0 c -1-1 --> -2 c ( b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ b^{102, 7}_0 ∧ -p_714) -> ( b^{102, 8}_2 ∧ b^{102, 8}_1 ∧ -b^{102, 8}_0) c in CNF: c -b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ p_714 ∨ b^{102, 8}_2 c -b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ p_714 ∨ b^{102, 8}_1 c -b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ p_714 ∨ -b^{102, 8}_0 c in DIMACS: -19454 19455 -19456 714 19457 0 -19454 19455 -19456 714 19458 0 -19454 19455 -19456 714 -19459 0 c -2-1 --> break c ( b^{102, 7}_2 ∧ b^{102, 7}_1 ∧ -b^{102, 7}_0 ∧ -p_714) -> break c in CNF: c -b^{102, 7}_2 ∨ -b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ p_714 ∨ break c in DIMACS: -19454 -19455 19456 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 7}_2 ∧ -b^{102, 7}_1 ∧ -b^{102, 7}_0 ∧ true) c in CNF: c -b^{102, 7}_2 ∨ b^{102, 7}_1 ∨ b^{102, 7}_0 ∨ false c in DIMACS: -19454 19455 19456 0 c 3 does not represent an automaton state. c -(-b^{102, 7}_2 ∧ b^{102, 7}_1 ∧ b^{102, 7}_0 ∧ true) c in CNF: c b^{102, 7}_2 ∨ -b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ false c in DIMACS: 19454 -19455 -19456 0 c -3 does not represent an automaton state. c -( b^{102, 7}_2 ∧ b^{102, 7}_1 ∧ b^{102, 7}_0 ∧ true) c in CNF: c -b^{102, 7}_2 ∨ -b^{102, 7}_1 ∨ -b^{102, 7}_0 ∨ false c in DIMACS: -19454 -19455 -19456 0 c i = 8 c -2+1 --> -1 c ( b^{102, 8}_2 ∧ b^{102, 8}_1 ∧ -b^{102, 8}_0 ∧ p_816) -> ( b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ b^{102, 9}_0) c in CNF: c -b^{102, 8}_2 ∨ -b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ -p_816 ∨ b^{102, 9}_2 c -b^{102, 8}_2 ∨ -b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ -p_816 ∨ -b^{102, 9}_1 c -b^{102, 8}_2 ∨ -b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ -p_816 ∨ b^{102, 9}_0 c in DIMACS: -19457 -19458 19459 -816 19460 0 -19457 -19458 19459 -816 -19461 0 -19457 -19458 19459 -816 19462 0 c -1+1 --> 0 c ( b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ b^{102, 8}_0 ∧ p_816) -> (-b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ -b^{102, 9}_0) c in CNF: c -b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ -p_816 ∨ -b^{102, 9}_2 c -b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ -p_816 ∨ -b^{102, 9}_1 c -b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ -p_816 ∨ -b^{102, 9}_0 c in DIMACS: -19457 19458 -19459 -816 -19460 0 -19457 19458 -19459 -816 -19461 0 -19457 19458 -19459 -816 -19462 0 c 0+1 --> 1 c (-b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ -b^{102, 8}_0 ∧ p_816) -> (-b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ b^{102, 9}_0) c in CNF: c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ -p_816 ∨ -b^{102, 9}_2 c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ -p_816 ∨ -b^{102, 9}_1 c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ -p_816 ∨ b^{102, 9}_0 c in DIMACS: 19457 19458 19459 -816 -19460 0 19457 19458 19459 -816 -19461 0 19457 19458 19459 -816 19462 0 c 1+1 --> 2 c (-b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ b^{102, 8}_0 ∧ p_816) -> (-b^{102, 9}_2 ∧ b^{102, 9}_1 ∧ -b^{102, 9}_0) c in CNF: c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ -p_816 ∨ -b^{102, 9}_2 c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ -p_816 ∨ b^{102, 9}_1 c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ -p_816 ∨ -b^{102, 9}_0 c in DIMACS: 19457 19458 -19459 -816 -19460 0 19457 19458 -19459 -816 19461 0 19457 19458 -19459 -816 -19462 0 c 2+1 --> break c (-b^{102, 8}_2 ∧ b^{102, 8}_1 ∧ -b^{102, 8}_0 ∧ p_816) -> break c in CNF: c b^{102, 8}_2 ∨ -b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ -p_816 ∨ break c in DIMACS: 19457 -19458 19459 -816 1162 0 c 2-1 --> 1 c (-b^{102, 8}_2 ∧ b^{102, 8}_1 ∧ -b^{102, 8}_0 ∧ -p_816) -> (-b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ b^{102, 9}_0) c in CNF: c b^{102, 8}_2 ∨ -b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ p_816 ∨ -b^{102, 9}_2 c b^{102, 8}_2 ∨ -b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ p_816 ∨ -b^{102, 9}_1 c b^{102, 8}_2 ∨ -b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ p_816 ∨ b^{102, 9}_0 c in DIMACS: 19457 -19458 19459 816 -19460 0 19457 -19458 19459 816 -19461 0 19457 -19458 19459 816 19462 0 c 1-1 --> 0 c (-b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ b^{102, 8}_0 ∧ -p_816) -> (-b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ -b^{102, 9}_0) c in CNF: c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ p_816 ∨ -b^{102, 9}_2 c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ p_816 ∨ -b^{102, 9}_1 c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ p_816 ∨ -b^{102, 9}_0 c in DIMACS: 19457 19458 -19459 816 -19460 0 19457 19458 -19459 816 -19461 0 19457 19458 -19459 816 -19462 0 c 0-1 --> -1 c (-b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ -b^{102, 8}_0 ∧ -p_816) -> ( b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ b^{102, 9}_0) c in CNF: c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ p_816 ∨ b^{102, 9}_2 c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ p_816 ∨ -b^{102, 9}_1 c b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ p_816 ∨ b^{102, 9}_0 c in DIMACS: 19457 19458 19459 816 19460 0 19457 19458 19459 816 -19461 0 19457 19458 19459 816 19462 0 c -1-1 --> -2 c ( b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ b^{102, 8}_0 ∧ -p_816) -> ( b^{102, 9}_2 ∧ b^{102, 9}_1 ∧ -b^{102, 9}_0) c in CNF: c -b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ p_816 ∨ b^{102, 9}_2 c -b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ p_816 ∨ b^{102, 9}_1 c -b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ p_816 ∨ -b^{102, 9}_0 c in DIMACS: -19457 19458 -19459 816 19460 0 -19457 19458 -19459 816 19461 0 -19457 19458 -19459 816 -19462 0 c -2-1 --> break c ( b^{102, 8}_2 ∧ b^{102, 8}_1 ∧ -b^{102, 8}_0 ∧ -p_816) -> break c in CNF: c -b^{102, 8}_2 ∨ -b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ p_816 ∨ break c in DIMACS: -19457 -19458 19459 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 8}_2 ∧ -b^{102, 8}_1 ∧ -b^{102, 8}_0 ∧ true) c in CNF: c -b^{102, 8}_2 ∨ b^{102, 8}_1 ∨ b^{102, 8}_0 ∨ false c in DIMACS: -19457 19458 19459 0 c 3 does not represent an automaton state. c -(-b^{102, 8}_2 ∧ b^{102, 8}_1 ∧ b^{102, 8}_0 ∧ true) c in CNF: c b^{102, 8}_2 ∨ -b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ false c in DIMACS: 19457 -19458 -19459 0 c -3 does not represent an automaton state. c -( b^{102, 8}_2 ∧ b^{102, 8}_1 ∧ b^{102, 8}_0 ∧ true) c in CNF: c -b^{102, 8}_2 ∨ -b^{102, 8}_1 ∨ -b^{102, 8}_0 ∨ false c in DIMACS: -19457 -19458 -19459 0 c i = 9 c -2+1 --> -1 c ( b^{102, 9}_2 ∧ b^{102, 9}_1 ∧ -b^{102, 9}_0 ∧ p_918) -> ( b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ b^{102, 10}_0) c in CNF: c -b^{102, 9}_2 ∨ -b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ -p_918 ∨ b^{102, 10}_2 c -b^{102, 9}_2 ∨ -b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ -p_918 ∨ -b^{102, 10}_1 c -b^{102, 9}_2 ∨ -b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ -p_918 ∨ b^{102, 10}_0 c in DIMACS: -19460 -19461 19462 -918 19463 0 -19460 -19461 19462 -918 -19464 0 -19460 -19461 19462 -918 19465 0 c -1+1 --> 0 c ( b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ b^{102, 9}_0 ∧ p_918) -> (-b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ -b^{102, 10}_0) c in CNF: c -b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ -p_918 ∨ -b^{102, 10}_2 c -b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ -p_918 ∨ -b^{102, 10}_1 c -b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ -p_918 ∨ -b^{102, 10}_0 c in DIMACS: -19460 19461 -19462 -918 -19463 0 -19460 19461 -19462 -918 -19464 0 -19460 19461 -19462 -918 -19465 0 c 0+1 --> 1 c (-b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ -b^{102, 9}_0 ∧ p_918) -> (-b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ b^{102, 10}_0) c in CNF: c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ -p_918 ∨ -b^{102, 10}_2 c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ -p_918 ∨ -b^{102, 10}_1 c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ -p_918 ∨ b^{102, 10}_0 c in DIMACS: 19460 19461 19462 -918 -19463 0 19460 19461 19462 -918 -19464 0 19460 19461 19462 -918 19465 0 c 1+1 --> 2 c (-b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ b^{102, 9}_0 ∧ p_918) -> (-b^{102, 10}_2 ∧ b^{102, 10}_1 ∧ -b^{102, 10}_0) c in CNF: c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ -p_918 ∨ -b^{102, 10}_2 c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ -p_918 ∨ b^{102, 10}_1 c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ -p_918 ∨ -b^{102, 10}_0 c in DIMACS: 19460 19461 -19462 -918 -19463 0 19460 19461 -19462 -918 19464 0 19460 19461 -19462 -918 -19465 0 c 2+1 --> break c (-b^{102, 9}_2 ∧ b^{102, 9}_1 ∧ -b^{102, 9}_0 ∧ p_918) -> break c in CNF: c b^{102, 9}_2 ∨ -b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ -p_918 ∨ break c in DIMACS: 19460 -19461 19462 -918 1162 0 c 2-1 --> 1 c (-b^{102, 9}_2 ∧ b^{102, 9}_1 ∧ -b^{102, 9}_0 ∧ -p_918) -> (-b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ b^{102, 10}_0) c in CNF: c b^{102, 9}_2 ∨ -b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ p_918 ∨ -b^{102, 10}_2 c b^{102, 9}_2 ∨ -b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ p_918 ∨ -b^{102, 10}_1 c b^{102, 9}_2 ∨ -b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ p_918 ∨ b^{102, 10}_0 c in DIMACS: 19460 -19461 19462 918 -19463 0 19460 -19461 19462 918 -19464 0 19460 -19461 19462 918 19465 0 c 1-1 --> 0 c (-b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ b^{102, 9}_0 ∧ -p_918) -> (-b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ -b^{102, 10}_0) c in CNF: c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ p_918 ∨ -b^{102, 10}_2 c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ p_918 ∨ -b^{102, 10}_1 c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ p_918 ∨ -b^{102, 10}_0 c in DIMACS: 19460 19461 -19462 918 -19463 0 19460 19461 -19462 918 -19464 0 19460 19461 -19462 918 -19465 0 c 0-1 --> -1 c (-b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ -b^{102, 9}_0 ∧ -p_918) -> ( b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ b^{102, 10}_0) c in CNF: c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ p_918 ∨ b^{102, 10}_2 c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ p_918 ∨ -b^{102, 10}_1 c b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ p_918 ∨ b^{102, 10}_0 c in DIMACS: 19460 19461 19462 918 19463 0 19460 19461 19462 918 -19464 0 19460 19461 19462 918 19465 0 c -1-1 --> -2 c ( b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ b^{102, 9}_0 ∧ -p_918) -> ( b^{102, 10}_2 ∧ b^{102, 10}_1 ∧ -b^{102, 10}_0) c in CNF: c -b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ p_918 ∨ b^{102, 10}_2 c -b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ p_918 ∨ b^{102, 10}_1 c -b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ p_918 ∨ -b^{102, 10}_0 c in DIMACS: -19460 19461 -19462 918 19463 0 -19460 19461 -19462 918 19464 0 -19460 19461 -19462 918 -19465 0 c -2-1 --> break c ( b^{102, 9}_2 ∧ b^{102, 9}_1 ∧ -b^{102, 9}_0 ∧ -p_918) -> break c in CNF: c -b^{102, 9}_2 ∨ -b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ p_918 ∨ break c in DIMACS: -19460 -19461 19462 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 9}_2 ∧ -b^{102, 9}_1 ∧ -b^{102, 9}_0 ∧ true) c in CNF: c -b^{102, 9}_2 ∨ b^{102, 9}_1 ∨ b^{102, 9}_0 ∨ false c in DIMACS: -19460 19461 19462 0 c 3 does not represent an automaton state. c -(-b^{102, 9}_2 ∧ b^{102, 9}_1 ∧ b^{102, 9}_0 ∧ true) c in CNF: c b^{102, 9}_2 ∨ -b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ false c in DIMACS: 19460 -19461 -19462 0 c -3 does not represent an automaton state. c -( b^{102, 9}_2 ∧ b^{102, 9}_1 ∧ b^{102, 9}_0 ∧ true) c in CNF: c -b^{102, 9}_2 ∨ -b^{102, 9}_1 ∨ -b^{102, 9}_0 ∨ false c in DIMACS: -19460 -19461 -19462 0 c i = 10 c -2+1 --> -1 c ( b^{102, 10}_2 ∧ b^{102, 10}_1 ∧ -b^{102, 10}_0 ∧ p_1020) -> ( b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ b^{102, 11}_0) c in CNF: c -b^{102, 10}_2 ∨ -b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ -p_1020 ∨ b^{102, 11}_2 c -b^{102, 10}_2 ∨ -b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ -p_1020 ∨ -b^{102, 11}_1 c -b^{102, 10}_2 ∨ -b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ -p_1020 ∨ b^{102, 11}_0 c in DIMACS: -19463 -19464 19465 -1020 19466 0 -19463 -19464 19465 -1020 -19467 0 -19463 -19464 19465 -1020 19468 0 c -1+1 --> 0 c ( b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ b^{102, 10}_0 ∧ p_1020) -> (-b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ -b^{102, 11}_0) c in CNF: c -b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ -p_1020 ∨ -b^{102, 11}_2 c -b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ -p_1020 ∨ -b^{102, 11}_1 c -b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ -p_1020 ∨ -b^{102, 11}_0 c in DIMACS: -19463 19464 -19465 -1020 -19466 0 -19463 19464 -19465 -1020 -19467 0 -19463 19464 -19465 -1020 -19468 0 c 0+1 --> 1 c (-b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ -b^{102, 10}_0 ∧ p_1020) -> (-b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ b^{102, 11}_0) c in CNF: c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ -p_1020 ∨ -b^{102, 11}_2 c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ -p_1020 ∨ -b^{102, 11}_1 c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ -p_1020 ∨ b^{102, 11}_0 c in DIMACS: 19463 19464 19465 -1020 -19466 0 19463 19464 19465 -1020 -19467 0 19463 19464 19465 -1020 19468 0 c 1+1 --> 2 c (-b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ b^{102, 10}_0 ∧ p_1020) -> (-b^{102, 11}_2 ∧ b^{102, 11}_1 ∧ -b^{102, 11}_0) c in CNF: c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ -p_1020 ∨ -b^{102, 11}_2 c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ -p_1020 ∨ b^{102, 11}_1 c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ -p_1020 ∨ -b^{102, 11}_0 c in DIMACS: 19463 19464 -19465 -1020 -19466 0 19463 19464 -19465 -1020 19467 0 19463 19464 -19465 -1020 -19468 0 c 2+1 --> break c (-b^{102, 10}_2 ∧ b^{102, 10}_1 ∧ -b^{102, 10}_0 ∧ p_1020) -> break c in CNF: c b^{102, 10}_2 ∨ -b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ -p_1020 ∨ break c in DIMACS: 19463 -19464 19465 -1020 1162 0 c 2-1 --> 1 c (-b^{102, 10}_2 ∧ b^{102, 10}_1 ∧ -b^{102, 10}_0 ∧ -p_1020) -> (-b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ b^{102, 11}_0) c in CNF: c b^{102, 10}_2 ∨ -b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ p_1020 ∨ -b^{102, 11}_2 c b^{102, 10}_2 ∨ -b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ p_1020 ∨ -b^{102, 11}_1 c b^{102, 10}_2 ∨ -b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ p_1020 ∨ b^{102, 11}_0 c in DIMACS: 19463 -19464 19465 1020 -19466 0 19463 -19464 19465 1020 -19467 0 19463 -19464 19465 1020 19468 0 c 1-1 --> 0 c (-b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ b^{102, 10}_0 ∧ -p_1020) -> (-b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ -b^{102, 11}_0) c in CNF: c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ p_1020 ∨ -b^{102, 11}_2 c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ p_1020 ∨ -b^{102, 11}_1 c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ p_1020 ∨ -b^{102, 11}_0 c in DIMACS: 19463 19464 -19465 1020 -19466 0 19463 19464 -19465 1020 -19467 0 19463 19464 -19465 1020 -19468 0 c 0-1 --> -1 c (-b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ -b^{102, 10}_0 ∧ -p_1020) -> ( b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ b^{102, 11}_0) c in CNF: c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ p_1020 ∨ b^{102, 11}_2 c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ p_1020 ∨ -b^{102, 11}_1 c b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ p_1020 ∨ b^{102, 11}_0 c in DIMACS: 19463 19464 19465 1020 19466 0 19463 19464 19465 1020 -19467 0 19463 19464 19465 1020 19468 0 c -1-1 --> -2 c ( b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ b^{102, 10}_0 ∧ -p_1020) -> ( b^{102, 11}_2 ∧ b^{102, 11}_1 ∧ -b^{102, 11}_0) c in CNF: c -b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ p_1020 ∨ b^{102, 11}_2 c -b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ p_1020 ∨ b^{102, 11}_1 c -b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ p_1020 ∨ -b^{102, 11}_0 c in DIMACS: -19463 19464 -19465 1020 19466 0 -19463 19464 -19465 1020 19467 0 -19463 19464 -19465 1020 -19468 0 c -2-1 --> break c ( b^{102, 10}_2 ∧ b^{102, 10}_1 ∧ -b^{102, 10}_0 ∧ -p_1020) -> break c in CNF: c -b^{102, 10}_2 ∨ -b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ p_1020 ∨ break c in DIMACS: -19463 -19464 19465 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 10}_2 ∧ -b^{102, 10}_1 ∧ -b^{102, 10}_0 ∧ true) c in CNF: c -b^{102, 10}_2 ∨ b^{102, 10}_1 ∨ b^{102, 10}_0 ∨ false c in DIMACS: -19463 19464 19465 0 c 3 does not represent an automaton state. c -(-b^{102, 10}_2 ∧ b^{102, 10}_1 ∧ b^{102, 10}_0 ∧ true) c in CNF: c b^{102, 10}_2 ∨ -b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ false c in DIMACS: 19463 -19464 -19465 0 c -3 does not represent an automaton state. c -( b^{102, 10}_2 ∧ b^{102, 10}_1 ∧ b^{102, 10}_0 ∧ true) c in CNF: c -b^{102, 10}_2 ∨ -b^{102, 10}_1 ∨ -b^{102, 10}_0 ∨ false c in DIMACS: -19463 -19464 -19465 0 c i = 11 c -2+1 --> -1 c ( b^{102, 11}_2 ∧ b^{102, 11}_1 ∧ -b^{102, 11}_0 ∧ p_1122) -> ( b^{102, 12}_2 ∧ -b^{102, 12}_1 ∧ b^{102, 12}_0) c in CNF: c -b^{102, 11}_2 ∨ -b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ -p_1122 ∨ b^{102, 12}_2 c -b^{102, 11}_2 ∨ -b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ -p_1122 ∨ -b^{102, 12}_1 c -b^{102, 11}_2 ∨ -b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ -p_1122 ∨ b^{102, 12}_0 c in DIMACS: -19466 -19467 19468 -1122 19469 0 -19466 -19467 19468 -1122 -19470 0 -19466 -19467 19468 -1122 19471 0 c -1+1 --> 0 c ( b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ b^{102, 11}_0 ∧ p_1122) -> (-b^{102, 12}_2 ∧ -b^{102, 12}_1 ∧ -b^{102, 12}_0) c in CNF: c -b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ -p_1122 ∨ -b^{102, 12}_2 c -b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ -p_1122 ∨ -b^{102, 12}_1 c -b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ -p_1122 ∨ -b^{102, 12}_0 c in DIMACS: -19466 19467 -19468 -1122 -19469 0 -19466 19467 -19468 -1122 -19470 0 -19466 19467 -19468 -1122 -19471 0 c 0+1 --> 1 c (-b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ -b^{102, 11}_0 ∧ p_1122) -> (-b^{102, 12}_2 ∧ -b^{102, 12}_1 ∧ b^{102, 12}_0) c in CNF: c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ -p_1122 ∨ -b^{102, 12}_2 c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ -p_1122 ∨ -b^{102, 12}_1 c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ -p_1122 ∨ b^{102, 12}_0 c in DIMACS: 19466 19467 19468 -1122 -19469 0 19466 19467 19468 -1122 -19470 0 19466 19467 19468 -1122 19471 0 c 1+1 --> 2 c (-b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ b^{102, 11}_0 ∧ p_1122) -> (-b^{102, 12}_2 ∧ b^{102, 12}_1 ∧ -b^{102, 12}_0) c in CNF: c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ -p_1122 ∨ -b^{102, 12}_2 c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ -p_1122 ∨ b^{102, 12}_1 c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ -p_1122 ∨ -b^{102, 12}_0 c in DIMACS: 19466 19467 -19468 -1122 -19469 0 19466 19467 -19468 -1122 19470 0 19466 19467 -19468 -1122 -19471 0 c 2+1 --> break c (-b^{102, 11}_2 ∧ b^{102, 11}_1 ∧ -b^{102, 11}_0 ∧ p_1122) -> break c in CNF: c b^{102, 11}_2 ∨ -b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ -p_1122 ∨ break c in DIMACS: 19466 -19467 19468 -1122 1162 0 c 2-1 --> 1 c (-b^{102, 11}_2 ∧ b^{102, 11}_1 ∧ -b^{102, 11}_0 ∧ -p_1122) -> (-b^{102, 12}_2 ∧ -b^{102, 12}_1 ∧ b^{102, 12}_0) c in CNF: c b^{102, 11}_2 ∨ -b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ p_1122 ∨ -b^{102, 12}_2 c b^{102, 11}_2 ∨ -b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ p_1122 ∨ -b^{102, 12}_1 c b^{102, 11}_2 ∨ -b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ p_1122 ∨ b^{102, 12}_0 c in DIMACS: 19466 -19467 19468 1122 -19469 0 19466 -19467 19468 1122 -19470 0 19466 -19467 19468 1122 19471 0 c 1-1 --> 0 c (-b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ b^{102, 11}_0 ∧ -p_1122) -> (-b^{102, 12}_2 ∧ -b^{102, 12}_1 ∧ -b^{102, 12}_0) c in CNF: c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ p_1122 ∨ -b^{102, 12}_2 c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ p_1122 ∨ -b^{102, 12}_1 c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ p_1122 ∨ -b^{102, 12}_0 c in DIMACS: 19466 19467 -19468 1122 -19469 0 19466 19467 -19468 1122 -19470 0 19466 19467 -19468 1122 -19471 0 c 0-1 --> -1 c (-b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ -b^{102, 11}_0 ∧ -p_1122) -> ( b^{102, 12}_2 ∧ -b^{102, 12}_1 ∧ b^{102, 12}_0) c in CNF: c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ p_1122 ∨ b^{102, 12}_2 c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ p_1122 ∨ -b^{102, 12}_1 c b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ p_1122 ∨ b^{102, 12}_0 c in DIMACS: 19466 19467 19468 1122 19469 0 19466 19467 19468 1122 -19470 0 19466 19467 19468 1122 19471 0 c -1-1 --> -2 c ( b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ b^{102, 11}_0 ∧ -p_1122) -> ( b^{102, 12}_2 ∧ b^{102, 12}_1 ∧ -b^{102, 12}_0) c in CNF: c -b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ p_1122 ∨ b^{102, 12}_2 c -b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ p_1122 ∨ b^{102, 12}_1 c -b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ p_1122 ∨ -b^{102, 12}_0 c in DIMACS: -19466 19467 -19468 1122 19469 0 -19466 19467 -19468 1122 19470 0 -19466 19467 -19468 1122 -19471 0 c -2-1 --> break c ( b^{102, 11}_2 ∧ b^{102, 11}_1 ∧ -b^{102, 11}_0 ∧ -p_1122) -> break c in CNF: c -b^{102, 11}_2 ∨ -b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ p_1122 ∨ break c in DIMACS: -19466 -19467 19468 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{102, 11}_2 ∧ -b^{102, 11}_1 ∧ -b^{102, 11}_0 ∧ true) c in CNF: c -b^{102, 11}_2 ∨ b^{102, 11}_1 ∨ b^{102, 11}_0 ∨ false c in DIMACS: -19466 19467 19468 0 c 3 does not represent an automaton state. c -(-b^{102, 11}_2 ∧ b^{102, 11}_1 ∧ b^{102, 11}_0 ∧ true) c in CNF: c b^{102, 11}_2 ∨ -b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ false c in DIMACS: 19466 -19467 -19468 0 c -3 does not represent an automaton state. c -( b^{102, 11}_2 ∧ b^{102, 11}_1 ∧ b^{102, 11}_0 ∧ true) c in CNF: c -b^{102, 11}_2 ∨ -b^{102, 11}_1 ∨ -b^{102, 11}_0 ∨ false c in DIMACS: -19466 -19467 -19468 0 c INIT for k = 103 c -b^{103, 1}_2 c -b^{103, 1}_1 c -b^{103, 1}_0 c in DIMACS: -19472 0 -19473 0 -19474 0 c Transitions for k = 103 c i = 1 c -2+1 --> -1 c ( b^{103, 1}_2 ∧ b^{103, 1}_1 ∧ -b^{103, 1}_0 ∧ p_103) -> ( b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ b^{103, 2}_0) c in CNF: c -b^{103, 1}_2 ∨ -b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ -p_103 ∨ b^{103, 2}_2 c -b^{103, 1}_2 ∨ -b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ -p_103 ∨ -b^{103, 2}_1 c -b^{103, 1}_2 ∨ -b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ -p_103 ∨ b^{103, 2}_0 c in DIMACS: -19472 -19473 19474 -103 19475 0 -19472 -19473 19474 -103 -19476 0 -19472 -19473 19474 -103 19477 0 c -1+1 --> 0 c ( b^{103, 1}_2 ∧ -b^{103, 1}_1 ∧ b^{103, 1}_0 ∧ p_103) -> (-b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ -b^{103, 2}_0) c in CNF: c -b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ -p_103 ∨ -b^{103, 2}_2 c -b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ -p_103 ∨ -b^{103, 2}_1 c -b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ -p_103 ∨ -b^{103, 2}_0 c in DIMACS: -19472 19473 -19474 -103 -19475 0 -19472 19473 -19474 -103 -19476 0 -19472 19473 -19474 -103 -19477 0 c 0+1 --> 1 c (-b^{103, 1}_2 ∧ -b^{103, 1}_1 ∧ -b^{103, 1}_0 ∧ p_103) -> (-b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ b^{103, 2}_0) c in CNF: c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ -p_103 ∨ -b^{103, 2}_2 c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ -p_103 ∨ -b^{103, 2}_1 c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ -p_103 ∨ b^{103, 2}_0 c in DIMACS: 19472 19473 19474 -103 -19475 0 19472 19473 19474 -103 -19476 0 19472 19473 19474 -103 19477 0 c 1+1 --> 2 c (-b^{103, 1}_2 ∧ -b^{103, 1}_1 ∧ b^{103, 1}_0 ∧ p_103) -> (-b^{103, 2}_2 ∧ b^{103, 2}_1 ∧ -b^{103, 2}_0) c in CNF: c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ -p_103 ∨ -b^{103, 2}_2 c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ -p_103 ∨ b^{103, 2}_1 c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ -p_103 ∨ -b^{103, 2}_0 c in DIMACS: 19472 19473 -19474 -103 -19475 0 19472 19473 -19474 -103 19476 0 19472 19473 -19474 -103 -19477 0 c 2+1 --> break c (-b^{103, 1}_2 ∧ b^{103, 1}_1 ∧ -b^{103, 1}_0 ∧ p_103) -> break c in CNF: c b^{103, 1}_2 ∨ -b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ -p_103 ∨ break c in DIMACS: 19472 -19473 19474 -103 1162 0 c 2-1 --> 1 c (-b^{103, 1}_2 ∧ b^{103, 1}_1 ∧ -b^{103, 1}_0 ∧ -p_103) -> (-b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ b^{103, 2}_0) c in CNF: c b^{103, 1}_2 ∨ -b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ p_103 ∨ -b^{103, 2}_2 c b^{103, 1}_2 ∨ -b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ p_103 ∨ -b^{103, 2}_1 c b^{103, 1}_2 ∨ -b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ p_103 ∨ b^{103, 2}_0 c in DIMACS: 19472 -19473 19474 103 -19475 0 19472 -19473 19474 103 -19476 0 19472 -19473 19474 103 19477 0 c 1-1 --> 0 c (-b^{103, 1}_2 ∧ -b^{103, 1}_1 ∧ b^{103, 1}_0 ∧ -p_103) -> (-b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ -b^{103, 2}_0) c in CNF: c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ p_103 ∨ -b^{103, 2}_2 c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ p_103 ∨ -b^{103, 2}_1 c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ p_103 ∨ -b^{103, 2}_0 c in DIMACS: 19472 19473 -19474 103 -19475 0 19472 19473 -19474 103 -19476 0 19472 19473 -19474 103 -19477 0 c 0-1 --> -1 c (-b^{103, 1}_2 ∧ -b^{103, 1}_1 ∧ -b^{103, 1}_0 ∧ -p_103) -> ( b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ b^{103, 2}_0) c in CNF: c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ p_103 ∨ b^{103, 2}_2 c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ p_103 ∨ -b^{103, 2}_1 c b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ p_103 ∨ b^{103, 2}_0 c in DIMACS: 19472 19473 19474 103 19475 0 19472 19473 19474 103 -19476 0 19472 19473 19474 103 19477 0 c -1-1 --> -2 c ( b^{103, 1}_2 ∧ -b^{103, 1}_1 ∧ b^{103, 1}_0 ∧ -p_103) -> ( b^{103, 2}_2 ∧ b^{103, 2}_1 ∧ -b^{103, 2}_0) c in CNF: c -b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ p_103 ∨ b^{103, 2}_2 c -b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ p_103 ∨ b^{103, 2}_1 c -b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ p_103 ∨ -b^{103, 2}_0 c in DIMACS: -19472 19473 -19474 103 19475 0 -19472 19473 -19474 103 19476 0 -19472 19473 -19474 103 -19477 0 c -2-1 --> break c ( b^{103, 1}_2 ∧ b^{103, 1}_1 ∧ -b^{103, 1}_0 ∧ -p_103) -> break c in CNF: c -b^{103, 1}_2 ∨ -b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ p_103 ∨ break c in DIMACS: -19472 -19473 19474 103 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 1}_2 ∧ -b^{103, 1}_1 ∧ -b^{103, 1}_0 ∧ true) c in CNF: c -b^{103, 1}_2 ∨ b^{103, 1}_1 ∨ b^{103, 1}_0 ∨ false c in DIMACS: -19472 19473 19474 0 c 3 does not represent an automaton state. c -(-b^{103, 1}_2 ∧ b^{103, 1}_1 ∧ b^{103, 1}_0 ∧ true) c in CNF: c b^{103, 1}_2 ∨ -b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ false c in DIMACS: 19472 -19473 -19474 0 c -3 does not represent an automaton state. c -( b^{103, 1}_2 ∧ b^{103, 1}_1 ∧ b^{103, 1}_0 ∧ true) c in CNF: c -b^{103, 1}_2 ∨ -b^{103, 1}_1 ∨ -b^{103, 1}_0 ∨ false c in DIMACS: -19472 -19473 -19474 0 c i = 2 c -2+1 --> -1 c ( b^{103, 2}_2 ∧ b^{103, 2}_1 ∧ -b^{103, 2}_0 ∧ p_206) -> ( b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ b^{103, 3}_0) c in CNF: c -b^{103, 2}_2 ∨ -b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ -p_206 ∨ b^{103, 3}_2 c -b^{103, 2}_2 ∨ -b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ -p_206 ∨ -b^{103, 3}_1 c -b^{103, 2}_2 ∨ -b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ -p_206 ∨ b^{103, 3}_0 c in DIMACS: -19475 -19476 19477 -206 19478 0 -19475 -19476 19477 -206 -19479 0 -19475 -19476 19477 -206 19480 0 c -1+1 --> 0 c ( b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ b^{103, 2}_0 ∧ p_206) -> (-b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ -b^{103, 3}_0) c in CNF: c -b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ -p_206 ∨ -b^{103, 3}_2 c -b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ -p_206 ∨ -b^{103, 3}_1 c -b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ -p_206 ∨ -b^{103, 3}_0 c in DIMACS: -19475 19476 -19477 -206 -19478 0 -19475 19476 -19477 -206 -19479 0 -19475 19476 -19477 -206 -19480 0 c 0+1 --> 1 c (-b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ -b^{103, 2}_0 ∧ p_206) -> (-b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ b^{103, 3}_0) c in CNF: c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ -p_206 ∨ -b^{103, 3}_2 c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ -p_206 ∨ -b^{103, 3}_1 c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ -p_206 ∨ b^{103, 3}_0 c in DIMACS: 19475 19476 19477 -206 -19478 0 19475 19476 19477 -206 -19479 0 19475 19476 19477 -206 19480 0 c 1+1 --> 2 c (-b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ b^{103, 2}_0 ∧ p_206) -> (-b^{103, 3}_2 ∧ b^{103, 3}_1 ∧ -b^{103, 3}_0) c in CNF: c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ -p_206 ∨ -b^{103, 3}_2 c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ -p_206 ∨ b^{103, 3}_1 c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ -p_206 ∨ -b^{103, 3}_0 c in DIMACS: 19475 19476 -19477 -206 -19478 0 19475 19476 -19477 -206 19479 0 19475 19476 -19477 -206 -19480 0 c 2+1 --> break c (-b^{103, 2}_2 ∧ b^{103, 2}_1 ∧ -b^{103, 2}_0 ∧ p_206) -> break c in CNF: c b^{103, 2}_2 ∨ -b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ -p_206 ∨ break c in DIMACS: 19475 -19476 19477 -206 1162 0 c 2-1 --> 1 c (-b^{103, 2}_2 ∧ b^{103, 2}_1 ∧ -b^{103, 2}_0 ∧ -p_206) -> (-b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ b^{103, 3}_0) c in CNF: c b^{103, 2}_2 ∨ -b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ p_206 ∨ -b^{103, 3}_2 c b^{103, 2}_2 ∨ -b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ p_206 ∨ -b^{103, 3}_1 c b^{103, 2}_2 ∨ -b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ p_206 ∨ b^{103, 3}_0 c in DIMACS: 19475 -19476 19477 206 -19478 0 19475 -19476 19477 206 -19479 0 19475 -19476 19477 206 19480 0 c 1-1 --> 0 c (-b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ b^{103, 2}_0 ∧ -p_206) -> (-b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ -b^{103, 3}_0) c in CNF: c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ p_206 ∨ -b^{103, 3}_2 c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ p_206 ∨ -b^{103, 3}_1 c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ p_206 ∨ -b^{103, 3}_0 c in DIMACS: 19475 19476 -19477 206 -19478 0 19475 19476 -19477 206 -19479 0 19475 19476 -19477 206 -19480 0 c 0-1 --> -1 c (-b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ -b^{103, 2}_0 ∧ -p_206) -> ( b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ b^{103, 3}_0) c in CNF: c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ p_206 ∨ b^{103, 3}_2 c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ p_206 ∨ -b^{103, 3}_1 c b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ p_206 ∨ b^{103, 3}_0 c in DIMACS: 19475 19476 19477 206 19478 0 19475 19476 19477 206 -19479 0 19475 19476 19477 206 19480 0 c -1-1 --> -2 c ( b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ b^{103, 2}_0 ∧ -p_206) -> ( b^{103, 3}_2 ∧ b^{103, 3}_1 ∧ -b^{103, 3}_0) c in CNF: c -b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ p_206 ∨ b^{103, 3}_2 c -b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ p_206 ∨ b^{103, 3}_1 c -b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ p_206 ∨ -b^{103, 3}_0 c in DIMACS: -19475 19476 -19477 206 19478 0 -19475 19476 -19477 206 19479 0 -19475 19476 -19477 206 -19480 0 c -2-1 --> break c ( b^{103, 2}_2 ∧ b^{103, 2}_1 ∧ -b^{103, 2}_0 ∧ -p_206) -> break c in CNF: c -b^{103, 2}_2 ∨ -b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ p_206 ∨ break c in DIMACS: -19475 -19476 19477 206 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 2}_2 ∧ -b^{103, 2}_1 ∧ -b^{103, 2}_0 ∧ true) c in CNF: c -b^{103, 2}_2 ∨ b^{103, 2}_1 ∨ b^{103, 2}_0 ∨ false c in DIMACS: -19475 19476 19477 0 c 3 does not represent an automaton state. c -(-b^{103, 2}_2 ∧ b^{103, 2}_1 ∧ b^{103, 2}_0 ∧ true) c in CNF: c b^{103, 2}_2 ∨ -b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ false c in DIMACS: 19475 -19476 -19477 0 c -3 does not represent an automaton state. c -( b^{103, 2}_2 ∧ b^{103, 2}_1 ∧ b^{103, 2}_0 ∧ true) c in CNF: c -b^{103, 2}_2 ∨ -b^{103, 2}_1 ∨ -b^{103, 2}_0 ∨ false c in DIMACS: -19475 -19476 -19477 0 c i = 3 c -2+1 --> -1 c ( b^{103, 3}_2 ∧ b^{103, 3}_1 ∧ -b^{103, 3}_0 ∧ p_309) -> ( b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ b^{103, 4}_0) c in CNF: c -b^{103, 3}_2 ∨ -b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ -p_309 ∨ b^{103, 4}_2 c -b^{103, 3}_2 ∨ -b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ -p_309 ∨ -b^{103, 4}_1 c -b^{103, 3}_2 ∨ -b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ -p_309 ∨ b^{103, 4}_0 c in DIMACS: -19478 -19479 19480 -309 19481 0 -19478 -19479 19480 -309 -19482 0 -19478 -19479 19480 -309 19483 0 c -1+1 --> 0 c ( b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ b^{103, 3}_0 ∧ p_309) -> (-b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ -b^{103, 4}_0) c in CNF: c -b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ -p_309 ∨ -b^{103, 4}_2 c -b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ -p_309 ∨ -b^{103, 4}_1 c -b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ -p_309 ∨ -b^{103, 4}_0 c in DIMACS: -19478 19479 -19480 -309 -19481 0 -19478 19479 -19480 -309 -19482 0 -19478 19479 -19480 -309 -19483 0 c 0+1 --> 1 c (-b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ -b^{103, 3}_0 ∧ p_309) -> (-b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ b^{103, 4}_0) c in CNF: c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ -p_309 ∨ -b^{103, 4}_2 c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ -p_309 ∨ -b^{103, 4}_1 c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ -p_309 ∨ b^{103, 4}_0 c in DIMACS: 19478 19479 19480 -309 -19481 0 19478 19479 19480 -309 -19482 0 19478 19479 19480 -309 19483 0 c 1+1 --> 2 c (-b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ b^{103, 3}_0 ∧ p_309) -> (-b^{103, 4}_2 ∧ b^{103, 4}_1 ∧ -b^{103, 4}_0) c in CNF: c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ -p_309 ∨ -b^{103, 4}_2 c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ -p_309 ∨ b^{103, 4}_1 c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ -p_309 ∨ -b^{103, 4}_0 c in DIMACS: 19478 19479 -19480 -309 -19481 0 19478 19479 -19480 -309 19482 0 19478 19479 -19480 -309 -19483 0 c 2+1 --> break c (-b^{103, 3}_2 ∧ b^{103, 3}_1 ∧ -b^{103, 3}_0 ∧ p_309) -> break c in CNF: c b^{103, 3}_2 ∨ -b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ -p_309 ∨ break c in DIMACS: 19478 -19479 19480 -309 1162 0 c 2-1 --> 1 c (-b^{103, 3}_2 ∧ b^{103, 3}_1 ∧ -b^{103, 3}_0 ∧ -p_309) -> (-b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ b^{103, 4}_0) c in CNF: c b^{103, 3}_2 ∨ -b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ p_309 ∨ -b^{103, 4}_2 c b^{103, 3}_2 ∨ -b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ p_309 ∨ -b^{103, 4}_1 c b^{103, 3}_2 ∨ -b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ p_309 ∨ b^{103, 4}_0 c in DIMACS: 19478 -19479 19480 309 -19481 0 19478 -19479 19480 309 -19482 0 19478 -19479 19480 309 19483 0 c 1-1 --> 0 c (-b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ b^{103, 3}_0 ∧ -p_309) -> (-b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ -b^{103, 4}_0) c in CNF: c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ p_309 ∨ -b^{103, 4}_2 c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ p_309 ∨ -b^{103, 4}_1 c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ p_309 ∨ -b^{103, 4}_0 c in DIMACS: 19478 19479 -19480 309 -19481 0 19478 19479 -19480 309 -19482 0 19478 19479 -19480 309 -19483 0 c 0-1 --> -1 c (-b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ -b^{103, 3}_0 ∧ -p_309) -> ( b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ b^{103, 4}_0) c in CNF: c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ p_309 ∨ b^{103, 4}_2 c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ p_309 ∨ -b^{103, 4}_1 c b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ p_309 ∨ b^{103, 4}_0 c in DIMACS: 19478 19479 19480 309 19481 0 19478 19479 19480 309 -19482 0 19478 19479 19480 309 19483 0 c -1-1 --> -2 c ( b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ b^{103, 3}_0 ∧ -p_309) -> ( b^{103, 4}_2 ∧ b^{103, 4}_1 ∧ -b^{103, 4}_0) c in CNF: c -b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ p_309 ∨ b^{103, 4}_2 c -b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ p_309 ∨ b^{103, 4}_1 c -b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ p_309 ∨ -b^{103, 4}_0 c in DIMACS: -19478 19479 -19480 309 19481 0 -19478 19479 -19480 309 19482 0 -19478 19479 -19480 309 -19483 0 c -2-1 --> break c ( b^{103, 3}_2 ∧ b^{103, 3}_1 ∧ -b^{103, 3}_0 ∧ -p_309) -> break c in CNF: c -b^{103, 3}_2 ∨ -b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ p_309 ∨ break c in DIMACS: -19478 -19479 19480 309 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 3}_2 ∧ -b^{103, 3}_1 ∧ -b^{103, 3}_0 ∧ true) c in CNF: c -b^{103, 3}_2 ∨ b^{103, 3}_1 ∨ b^{103, 3}_0 ∨ false c in DIMACS: -19478 19479 19480 0 c 3 does not represent an automaton state. c -(-b^{103, 3}_2 ∧ b^{103, 3}_1 ∧ b^{103, 3}_0 ∧ true) c in CNF: c b^{103, 3}_2 ∨ -b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ false c in DIMACS: 19478 -19479 -19480 0 c -3 does not represent an automaton state. c -( b^{103, 3}_2 ∧ b^{103, 3}_1 ∧ b^{103, 3}_0 ∧ true) c in CNF: c -b^{103, 3}_2 ∨ -b^{103, 3}_1 ∨ -b^{103, 3}_0 ∨ false c in DIMACS: -19478 -19479 -19480 0 c i = 4 c -2+1 --> -1 c ( b^{103, 4}_2 ∧ b^{103, 4}_1 ∧ -b^{103, 4}_0 ∧ p_412) -> ( b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ b^{103, 5}_0) c in CNF: c -b^{103, 4}_2 ∨ -b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ -p_412 ∨ b^{103, 5}_2 c -b^{103, 4}_2 ∨ -b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ -p_412 ∨ -b^{103, 5}_1 c -b^{103, 4}_2 ∨ -b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ -p_412 ∨ b^{103, 5}_0 c in DIMACS: -19481 -19482 19483 -412 19484 0 -19481 -19482 19483 -412 -19485 0 -19481 -19482 19483 -412 19486 0 c -1+1 --> 0 c ( b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ b^{103, 4}_0 ∧ p_412) -> (-b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ -b^{103, 5}_0) c in CNF: c -b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ -p_412 ∨ -b^{103, 5}_2 c -b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ -p_412 ∨ -b^{103, 5}_1 c -b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ -p_412 ∨ -b^{103, 5}_0 c in DIMACS: -19481 19482 -19483 -412 -19484 0 -19481 19482 -19483 -412 -19485 0 -19481 19482 -19483 -412 -19486 0 c 0+1 --> 1 c (-b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ -b^{103, 4}_0 ∧ p_412) -> (-b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ b^{103, 5}_0) c in CNF: c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ -p_412 ∨ -b^{103, 5}_2 c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ -p_412 ∨ -b^{103, 5}_1 c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ -p_412 ∨ b^{103, 5}_0 c in DIMACS: 19481 19482 19483 -412 -19484 0 19481 19482 19483 -412 -19485 0 19481 19482 19483 -412 19486 0 c 1+1 --> 2 c (-b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ b^{103, 4}_0 ∧ p_412) -> (-b^{103, 5}_2 ∧ b^{103, 5}_1 ∧ -b^{103, 5}_0) c in CNF: c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ -p_412 ∨ -b^{103, 5}_2 c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ -p_412 ∨ b^{103, 5}_1 c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ -p_412 ∨ -b^{103, 5}_0 c in DIMACS: 19481 19482 -19483 -412 -19484 0 19481 19482 -19483 -412 19485 0 19481 19482 -19483 -412 -19486 0 c 2+1 --> break c (-b^{103, 4}_2 ∧ b^{103, 4}_1 ∧ -b^{103, 4}_0 ∧ p_412) -> break c in CNF: c b^{103, 4}_2 ∨ -b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ -p_412 ∨ break c in DIMACS: 19481 -19482 19483 -412 1162 0 c 2-1 --> 1 c (-b^{103, 4}_2 ∧ b^{103, 4}_1 ∧ -b^{103, 4}_0 ∧ -p_412) -> (-b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ b^{103, 5}_0) c in CNF: c b^{103, 4}_2 ∨ -b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ p_412 ∨ -b^{103, 5}_2 c b^{103, 4}_2 ∨ -b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ p_412 ∨ -b^{103, 5}_1 c b^{103, 4}_2 ∨ -b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ p_412 ∨ b^{103, 5}_0 c in DIMACS: 19481 -19482 19483 412 -19484 0 19481 -19482 19483 412 -19485 0 19481 -19482 19483 412 19486 0 c 1-1 --> 0 c (-b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ b^{103, 4}_0 ∧ -p_412) -> (-b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ -b^{103, 5}_0) c in CNF: c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ p_412 ∨ -b^{103, 5}_2 c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ p_412 ∨ -b^{103, 5}_1 c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ p_412 ∨ -b^{103, 5}_0 c in DIMACS: 19481 19482 -19483 412 -19484 0 19481 19482 -19483 412 -19485 0 19481 19482 -19483 412 -19486 0 c 0-1 --> -1 c (-b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ -b^{103, 4}_0 ∧ -p_412) -> ( b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ b^{103, 5}_0) c in CNF: c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ p_412 ∨ b^{103, 5}_2 c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ p_412 ∨ -b^{103, 5}_1 c b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ p_412 ∨ b^{103, 5}_0 c in DIMACS: 19481 19482 19483 412 19484 0 19481 19482 19483 412 -19485 0 19481 19482 19483 412 19486 0 c -1-1 --> -2 c ( b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ b^{103, 4}_0 ∧ -p_412) -> ( b^{103, 5}_2 ∧ b^{103, 5}_1 ∧ -b^{103, 5}_0) c in CNF: c -b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ p_412 ∨ b^{103, 5}_2 c -b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ p_412 ∨ b^{103, 5}_1 c -b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ p_412 ∨ -b^{103, 5}_0 c in DIMACS: -19481 19482 -19483 412 19484 0 -19481 19482 -19483 412 19485 0 -19481 19482 -19483 412 -19486 0 c -2-1 --> break c ( b^{103, 4}_2 ∧ b^{103, 4}_1 ∧ -b^{103, 4}_0 ∧ -p_412) -> break c in CNF: c -b^{103, 4}_2 ∨ -b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ p_412 ∨ break c in DIMACS: -19481 -19482 19483 412 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 4}_2 ∧ -b^{103, 4}_1 ∧ -b^{103, 4}_0 ∧ true) c in CNF: c -b^{103, 4}_2 ∨ b^{103, 4}_1 ∨ b^{103, 4}_0 ∨ false c in DIMACS: -19481 19482 19483 0 c 3 does not represent an automaton state. c -(-b^{103, 4}_2 ∧ b^{103, 4}_1 ∧ b^{103, 4}_0 ∧ true) c in CNF: c b^{103, 4}_2 ∨ -b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ false c in DIMACS: 19481 -19482 -19483 0 c -3 does not represent an automaton state. c -( b^{103, 4}_2 ∧ b^{103, 4}_1 ∧ b^{103, 4}_0 ∧ true) c in CNF: c -b^{103, 4}_2 ∨ -b^{103, 4}_1 ∨ -b^{103, 4}_0 ∨ false c in DIMACS: -19481 -19482 -19483 0 c i = 5 c -2+1 --> -1 c ( b^{103, 5}_2 ∧ b^{103, 5}_1 ∧ -b^{103, 5}_0 ∧ p_515) -> ( b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ b^{103, 6}_0) c in CNF: c -b^{103, 5}_2 ∨ -b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ -p_515 ∨ b^{103, 6}_2 c -b^{103, 5}_2 ∨ -b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ -p_515 ∨ -b^{103, 6}_1 c -b^{103, 5}_2 ∨ -b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ -p_515 ∨ b^{103, 6}_0 c in DIMACS: -19484 -19485 19486 -515 19487 0 -19484 -19485 19486 -515 -19488 0 -19484 -19485 19486 -515 19489 0 c -1+1 --> 0 c ( b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ b^{103, 5}_0 ∧ p_515) -> (-b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ -b^{103, 6}_0) c in CNF: c -b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ -p_515 ∨ -b^{103, 6}_2 c -b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ -p_515 ∨ -b^{103, 6}_1 c -b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ -p_515 ∨ -b^{103, 6}_0 c in DIMACS: -19484 19485 -19486 -515 -19487 0 -19484 19485 -19486 -515 -19488 0 -19484 19485 -19486 -515 -19489 0 c 0+1 --> 1 c (-b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ -b^{103, 5}_0 ∧ p_515) -> (-b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ b^{103, 6}_0) c in CNF: c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ -p_515 ∨ -b^{103, 6}_2 c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ -p_515 ∨ -b^{103, 6}_1 c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ -p_515 ∨ b^{103, 6}_0 c in DIMACS: 19484 19485 19486 -515 -19487 0 19484 19485 19486 -515 -19488 0 19484 19485 19486 -515 19489 0 c 1+1 --> 2 c (-b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ b^{103, 5}_0 ∧ p_515) -> (-b^{103, 6}_2 ∧ b^{103, 6}_1 ∧ -b^{103, 6}_0) c in CNF: c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ -p_515 ∨ -b^{103, 6}_2 c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ -p_515 ∨ b^{103, 6}_1 c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ -p_515 ∨ -b^{103, 6}_0 c in DIMACS: 19484 19485 -19486 -515 -19487 0 19484 19485 -19486 -515 19488 0 19484 19485 -19486 -515 -19489 0 c 2+1 --> break c (-b^{103, 5}_2 ∧ b^{103, 5}_1 ∧ -b^{103, 5}_0 ∧ p_515) -> break c in CNF: c b^{103, 5}_2 ∨ -b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ -p_515 ∨ break c in DIMACS: 19484 -19485 19486 -515 1162 0 c 2-1 --> 1 c (-b^{103, 5}_2 ∧ b^{103, 5}_1 ∧ -b^{103, 5}_0 ∧ -p_515) -> (-b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ b^{103, 6}_0) c in CNF: c b^{103, 5}_2 ∨ -b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ p_515 ∨ -b^{103, 6}_2 c b^{103, 5}_2 ∨ -b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ p_515 ∨ -b^{103, 6}_1 c b^{103, 5}_2 ∨ -b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ p_515 ∨ b^{103, 6}_0 c in DIMACS: 19484 -19485 19486 515 -19487 0 19484 -19485 19486 515 -19488 0 19484 -19485 19486 515 19489 0 c 1-1 --> 0 c (-b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ b^{103, 5}_0 ∧ -p_515) -> (-b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ -b^{103, 6}_0) c in CNF: c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ p_515 ∨ -b^{103, 6}_2 c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ p_515 ∨ -b^{103, 6}_1 c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ p_515 ∨ -b^{103, 6}_0 c in DIMACS: 19484 19485 -19486 515 -19487 0 19484 19485 -19486 515 -19488 0 19484 19485 -19486 515 -19489 0 c 0-1 --> -1 c (-b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ -b^{103, 5}_0 ∧ -p_515) -> ( b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ b^{103, 6}_0) c in CNF: c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ p_515 ∨ b^{103, 6}_2 c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ p_515 ∨ -b^{103, 6}_1 c b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ p_515 ∨ b^{103, 6}_0 c in DIMACS: 19484 19485 19486 515 19487 0 19484 19485 19486 515 -19488 0 19484 19485 19486 515 19489 0 c -1-1 --> -2 c ( b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ b^{103, 5}_0 ∧ -p_515) -> ( b^{103, 6}_2 ∧ b^{103, 6}_1 ∧ -b^{103, 6}_0) c in CNF: c -b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ p_515 ∨ b^{103, 6}_2 c -b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ p_515 ∨ b^{103, 6}_1 c -b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ p_515 ∨ -b^{103, 6}_0 c in DIMACS: -19484 19485 -19486 515 19487 0 -19484 19485 -19486 515 19488 0 -19484 19485 -19486 515 -19489 0 c -2-1 --> break c ( b^{103, 5}_2 ∧ b^{103, 5}_1 ∧ -b^{103, 5}_0 ∧ -p_515) -> break c in CNF: c -b^{103, 5}_2 ∨ -b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ p_515 ∨ break c in DIMACS: -19484 -19485 19486 515 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 5}_2 ∧ -b^{103, 5}_1 ∧ -b^{103, 5}_0 ∧ true) c in CNF: c -b^{103, 5}_2 ∨ b^{103, 5}_1 ∨ b^{103, 5}_0 ∨ false c in DIMACS: -19484 19485 19486 0 c 3 does not represent an automaton state. c -(-b^{103, 5}_2 ∧ b^{103, 5}_1 ∧ b^{103, 5}_0 ∧ true) c in CNF: c b^{103, 5}_2 ∨ -b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ false c in DIMACS: 19484 -19485 -19486 0 c -3 does not represent an automaton state. c -( b^{103, 5}_2 ∧ b^{103, 5}_1 ∧ b^{103, 5}_0 ∧ true) c in CNF: c -b^{103, 5}_2 ∨ -b^{103, 5}_1 ∨ -b^{103, 5}_0 ∨ false c in DIMACS: -19484 -19485 -19486 0 c i = 6 c -2+1 --> -1 c ( b^{103, 6}_2 ∧ b^{103, 6}_1 ∧ -b^{103, 6}_0 ∧ p_618) -> ( b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ b^{103, 7}_0) c in CNF: c -b^{103, 6}_2 ∨ -b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ -p_618 ∨ b^{103, 7}_2 c -b^{103, 6}_2 ∨ -b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ -p_618 ∨ -b^{103, 7}_1 c -b^{103, 6}_2 ∨ -b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ -p_618 ∨ b^{103, 7}_0 c in DIMACS: -19487 -19488 19489 -618 19490 0 -19487 -19488 19489 -618 -19491 0 -19487 -19488 19489 -618 19492 0 c -1+1 --> 0 c ( b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ b^{103, 6}_0 ∧ p_618) -> (-b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ -b^{103, 7}_0) c in CNF: c -b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ -p_618 ∨ -b^{103, 7}_2 c -b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ -p_618 ∨ -b^{103, 7}_1 c -b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ -p_618 ∨ -b^{103, 7}_0 c in DIMACS: -19487 19488 -19489 -618 -19490 0 -19487 19488 -19489 -618 -19491 0 -19487 19488 -19489 -618 -19492 0 c 0+1 --> 1 c (-b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ -b^{103, 6}_0 ∧ p_618) -> (-b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ b^{103, 7}_0) c in CNF: c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ -p_618 ∨ -b^{103, 7}_2 c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ -p_618 ∨ -b^{103, 7}_1 c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ -p_618 ∨ b^{103, 7}_0 c in DIMACS: 19487 19488 19489 -618 -19490 0 19487 19488 19489 -618 -19491 0 19487 19488 19489 -618 19492 0 c 1+1 --> 2 c (-b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ b^{103, 6}_0 ∧ p_618) -> (-b^{103, 7}_2 ∧ b^{103, 7}_1 ∧ -b^{103, 7}_0) c in CNF: c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ -p_618 ∨ -b^{103, 7}_2 c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ -p_618 ∨ b^{103, 7}_1 c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ -p_618 ∨ -b^{103, 7}_0 c in DIMACS: 19487 19488 -19489 -618 -19490 0 19487 19488 -19489 -618 19491 0 19487 19488 -19489 -618 -19492 0 c 2+1 --> break c (-b^{103, 6}_2 ∧ b^{103, 6}_1 ∧ -b^{103, 6}_0 ∧ p_618) -> break c in CNF: c b^{103, 6}_2 ∨ -b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ -p_618 ∨ break c in DIMACS: 19487 -19488 19489 -618 1162 0 c 2-1 --> 1 c (-b^{103, 6}_2 ∧ b^{103, 6}_1 ∧ -b^{103, 6}_0 ∧ -p_618) -> (-b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ b^{103, 7}_0) c in CNF: c b^{103, 6}_2 ∨ -b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ p_618 ∨ -b^{103, 7}_2 c b^{103, 6}_2 ∨ -b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ p_618 ∨ -b^{103, 7}_1 c b^{103, 6}_2 ∨ -b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ p_618 ∨ b^{103, 7}_0 c in DIMACS: 19487 -19488 19489 618 -19490 0 19487 -19488 19489 618 -19491 0 19487 -19488 19489 618 19492 0 c 1-1 --> 0 c (-b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ b^{103, 6}_0 ∧ -p_618) -> (-b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ -b^{103, 7}_0) c in CNF: c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ p_618 ∨ -b^{103, 7}_2 c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ p_618 ∨ -b^{103, 7}_1 c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ p_618 ∨ -b^{103, 7}_0 c in DIMACS: 19487 19488 -19489 618 -19490 0 19487 19488 -19489 618 -19491 0 19487 19488 -19489 618 -19492 0 c 0-1 --> -1 c (-b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ -b^{103, 6}_0 ∧ -p_618) -> ( b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ b^{103, 7}_0) c in CNF: c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ p_618 ∨ b^{103, 7}_2 c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ p_618 ∨ -b^{103, 7}_1 c b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ p_618 ∨ b^{103, 7}_0 c in DIMACS: 19487 19488 19489 618 19490 0 19487 19488 19489 618 -19491 0 19487 19488 19489 618 19492 0 c -1-1 --> -2 c ( b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ b^{103, 6}_0 ∧ -p_618) -> ( b^{103, 7}_2 ∧ b^{103, 7}_1 ∧ -b^{103, 7}_0) c in CNF: c -b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ p_618 ∨ b^{103, 7}_2 c -b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ p_618 ∨ b^{103, 7}_1 c -b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ p_618 ∨ -b^{103, 7}_0 c in DIMACS: -19487 19488 -19489 618 19490 0 -19487 19488 -19489 618 19491 0 -19487 19488 -19489 618 -19492 0 c -2-1 --> break c ( b^{103, 6}_2 ∧ b^{103, 6}_1 ∧ -b^{103, 6}_0 ∧ -p_618) -> break c in CNF: c -b^{103, 6}_2 ∨ -b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ p_618 ∨ break c in DIMACS: -19487 -19488 19489 618 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 6}_2 ∧ -b^{103, 6}_1 ∧ -b^{103, 6}_0 ∧ true) c in CNF: c -b^{103, 6}_2 ∨ b^{103, 6}_1 ∨ b^{103, 6}_0 ∨ false c in DIMACS: -19487 19488 19489 0 c 3 does not represent an automaton state. c -(-b^{103, 6}_2 ∧ b^{103, 6}_1 ∧ b^{103, 6}_0 ∧ true) c in CNF: c b^{103, 6}_2 ∨ -b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ false c in DIMACS: 19487 -19488 -19489 0 c -3 does not represent an automaton state. c -( b^{103, 6}_2 ∧ b^{103, 6}_1 ∧ b^{103, 6}_0 ∧ true) c in CNF: c -b^{103, 6}_2 ∨ -b^{103, 6}_1 ∨ -b^{103, 6}_0 ∨ false c in DIMACS: -19487 -19488 -19489 0 c i = 7 c -2+1 --> -1 c ( b^{103, 7}_2 ∧ b^{103, 7}_1 ∧ -b^{103, 7}_0 ∧ p_721) -> ( b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ b^{103, 8}_0) c in CNF: c -b^{103, 7}_2 ∨ -b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ -p_721 ∨ b^{103, 8}_2 c -b^{103, 7}_2 ∨ -b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ -p_721 ∨ -b^{103, 8}_1 c -b^{103, 7}_2 ∨ -b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ -p_721 ∨ b^{103, 8}_0 c in DIMACS: -19490 -19491 19492 -721 19493 0 -19490 -19491 19492 -721 -19494 0 -19490 -19491 19492 -721 19495 0 c -1+1 --> 0 c ( b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ b^{103, 7}_0 ∧ p_721) -> (-b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ -b^{103, 8}_0) c in CNF: c -b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ -p_721 ∨ -b^{103, 8}_2 c -b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ -p_721 ∨ -b^{103, 8}_1 c -b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ -p_721 ∨ -b^{103, 8}_0 c in DIMACS: -19490 19491 -19492 -721 -19493 0 -19490 19491 -19492 -721 -19494 0 -19490 19491 -19492 -721 -19495 0 c 0+1 --> 1 c (-b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ -b^{103, 7}_0 ∧ p_721) -> (-b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ b^{103, 8}_0) c in CNF: c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ -p_721 ∨ -b^{103, 8}_2 c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ -p_721 ∨ -b^{103, 8}_1 c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ -p_721 ∨ b^{103, 8}_0 c in DIMACS: 19490 19491 19492 -721 -19493 0 19490 19491 19492 -721 -19494 0 19490 19491 19492 -721 19495 0 c 1+1 --> 2 c (-b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ b^{103, 7}_0 ∧ p_721) -> (-b^{103, 8}_2 ∧ b^{103, 8}_1 ∧ -b^{103, 8}_0) c in CNF: c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ -p_721 ∨ -b^{103, 8}_2 c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ -p_721 ∨ b^{103, 8}_1 c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ -p_721 ∨ -b^{103, 8}_0 c in DIMACS: 19490 19491 -19492 -721 -19493 0 19490 19491 -19492 -721 19494 0 19490 19491 -19492 -721 -19495 0 c 2+1 --> break c (-b^{103, 7}_2 ∧ b^{103, 7}_1 ∧ -b^{103, 7}_0 ∧ p_721) -> break c in CNF: c b^{103, 7}_2 ∨ -b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ -p_721 ∨ break c in DIMACS: 19490 -19491 19492 -721 1162 0 c 2-1 --> 1 c (-b^{103, 7}_2 ∧ b^{103, 7}_1 ∧ -b^{103, 7}_0 ∧ -p_721) -> (-b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ b^{103, 8}_0) c in CNF: c b^{103, 7}_2 ∨ -b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ p_721 ∨ -b^{103, 8}_2 c b^{103, 7}_2 ∨ -b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ p_721 ∨ -b^{103, 8}_1 c b^{103, 7}_2 ∨ -b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ p_721 ∨ b^{103, 8}_0 c in DIMACS: 19490 -19491 19492 721 -19493 0 19490 -19491 19492 721 -19494 0 19490 -19491 19492 721 19495 0 c 1-1 --> 0 c (-b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ b^{103, 7}_0 ∧ -p_721) -> (-b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ -b^{103, 8}_0) c in CNF: c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ p_721 ∨ -b^{103, 8}_2 c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ p_721 ∨ -b^{103, 8}_1 c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ p_721 ∨ -b^{103, 8}_0 c in DIMACS: 19490 19491 -19492 721 -19493 0 19490 19491 -19492 721 -19494 0 19490 19491 -19492 721 -19495 0 c 0-1 --> -1 c (-b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ -b^{103, 7}_0 ∧ -p_721) -> ( b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ b^{103, 8}_0) c in CNF: c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ p_721 ∨ b^{103, 8}_2 c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ p_721 ∨ -b^{103, 8}_1 c b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ p_721 ∨ b^{103, 8}_0 c in DIMACS: 19490 19491 19492 721 19493 0 19490 19491 19492 721 -19494 0 19490 19491 19492 721 19495 0 c -1-1 --> -2 c ( b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ b^{103, 7}_0 ∧ -p_721) -> ( b^{103, 8}_2 ∧ b^{103, 8}_1 ∧ -b^{103, 8}_0) c in CNF: c -b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ p_721 ∨ b^{103, 8}_2 c -b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ p_721 ∨ b^{103, 8}_1 c -b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ p_721 ∨ -b^{103, 8}_0 c in DIMACS: -19490 19491 -19492 721 19493 0 -19490 19491 -19492 721 19494 0 -19490 19491 -19492 721 -19495 0 c -2-1 --> break c ( b^{103, 7}_2 ∧ b^{103, 7}_1 ∧ -b^{103, 7}_0 ∧ -p_721) -> break c in CNF: c -b^{103, 7}_2 ∨ -b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ p_721 ∨ break c in DIMACS: -19490 -19491 19492 721 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 7}_2 ∧ -b^{103, 7}_1 ∧ -b^{103, 7}_0 ∧ true) c in CNF: c -b^{103, 7}_2 ∨ b^{103, 7}_1 ∨ b^{103, 7}_0 ∨ false c in DIMACS: -19490 19491 19492 0 c 3 does not represent an automaton state. c -(-b^{103, 7}_2 ∧ b^{103, 7}_1 ∧ b^{103, 7}_0 ∧ true) c in CNF: c b^{103, 7}_2 ∨ -b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ false c in DIMACS: 19490 -19491 -19492 0 c -3 does not represent an automaton state. c -( b^{103, 7}_2 ∧ b^{103, 7}_1 ∧ b^{103, 7}_0 ∧ true) c in CNF: c -b^{103, 7}_2 ∨ -b^{103, 7}_1 ∨ -b^{103, 7}_0 ∨ false c in DIMACS: -19490 -19491 -19492 0 c i = 8 c -2+1 --> -1 c ( b^{103, 8}_2 ∧ b^{103, 8}_1 ∧ -b^{103, 8}_0 ∧ p_824) -> ( b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ b^{103, 9}_0) c in CNF: c -b^{103, 8}_2 ∨ -b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ -p_824 ∨ b^{103, 9}_2 c -b^{103, 8}_2 ∨ -b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ -p_824 ∨ -b^{103, 9}_1 c -b^{103, 8}_2 ∨ -b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ -p_824 ∨ b^{103, 9}_0 c in DIMACS: -19493 -19494 19495 -824 19496 0 -19493 -19494 19495 -824 -19497 0 -19493 -19494 19495 -824 19498 0 c -1+1 --> 0 c ( b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ b^{103, 8}_0 ∧ p_824) -> (-b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ -b^{103, 9}_0) c in CNF: c -b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ -p_824 ∨ -b^{103, 9}_2 c -b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ -p_824 ∨ -b^{103, 9}_1 c -b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ -p_824 ∨ -b^{103, 9}_0 c in DIMACS: -19493 19494 -19495 -824 -19496 0 -19493 19494 -19495 -824 -19497 0 -19493 19494 -19495 -824 -19498 0 c 0+1 --> 1 c (-b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ -b^{103, 8}_0 ∧ p_824) -> (-b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ b^{103, 9}_0) c in CNF: c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ -p_824 ∨ -b^{103, 9}_2 c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ -p_824 ∨ -b^{103, 9}_1 c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ -p_824 ∨ b^{103, 9}_0 c in DIMACS: 19493 19494 19495 -824 -19496 0 19493 19494 19495 -824 -19497 0 19493 19494 19495 -824 19498 0 c 1+1 --> 2 c (-b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ b^{103, 8}_0 ∧ p_824) -> (-b^{103, 9}_2 ∧ b^{103, 9}_1 ∧ -b^{103, 9}_0) c in CNF: c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ -p_824 ∨ -b^{103, 9}_2 c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ -p_824 ∨ b^{103, 9}_1 c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ -p_824 ∨ -b^{103, 9}_0 c in DIMACS: 19493 19494 -19495 -824 -19496 0 19493 19494 -19495 -824 19497 0 19493 19494 -19495 -824 -19498 0 c 2+1 --> break c (-b^{103, 8}_2 ∧ b^{103, 8}_1 ∧ -b^{103, 8}_0 ∧ p_824) -> break c in CNF: c b^{103, 8}_2 ∨ -b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ -p_824 ∨ break c in DIMACS: 19493 -19494 19495 -824 1162 0 c 2-1 --> 1 c (-b^{103, 8}_2 ∧ b^{103, 8}_1 ∧ -b^{103, 8}_0 ∧ -p_824) -> (-b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ b^{103, 9}_0) c in CNF: c b^{103, 8}_2 ∨ -b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ p_824 ∨ -b^{103, 9}_2 c b^{103, 8}_2 ∨ -b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ p_824 ∨ -b^{103, 9}_1 c b^{103, 8}_2 ∨ -b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ p_824 ∨ b^{103, 9}_0 c in DIMACS: 19493 -19494 19495 824 -19496 0 19493 -19494 19495 824 -19497 0 19493 -19494 19495 824 19498 0 c 1-1 --> 0 c (-b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ b^{103, 8}_0 ∧ -p_824) -> (-b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ -b^{103, 9}_0) c in CNF: c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ p_824 ∨ -b^{103, 9}_2 c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ p_824 ∨ -b^{103, 9}_1 c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ p_824 ∨ -b^{103, 9}_0 c in DIMACS: 19493 19494 -19495 824 -19496 0 19493 19494 -19495 824 -19497 0 19493 19494 -19495 824 -19498 0 c 0-1 --> -1 c (-b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ -b^{103, 8}_0 ∧ -p_824) -> ( b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ b^{103, 9}_0) c in CNF: c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ p_824 ∨ b^{103, 9}_2 c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ p_824 ∨ -b^{103, 9}_1 c b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ p_824 ∨ b^{103, 9}_0 c in DIMACS: 19493 19494 19495 824 19496 0 19493 19494 19495 824 -19497 0 19493 19494 19495 824 19498 0 c -1-1 --> -2 c ( b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ b^{103, 8}_0 ∧ -p_824) -> ( b^{103, 9}_2 ∧ b^{103, 9}_1 ∧ -b^{103, 9}_0) c in CNF: c -b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ p_824 ∨ b^{103, 9}_2 c -b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ p_824 ∨ b^{103, 9}_1 c -b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ p_824 ∨ -b^{103, 9}_0 c in DIMACS: -19493 19494 -19495 824 19496 0 -19493 19494 -19495 824 19497 0 -19493 19494 -19495 824 -19498 0 c -2-1 --> break c ( b^{103, 8}_2 ∧ b^{103, 8}_1 ∧ -b^{103, 8}_0 ∧ -p_824) -> break c in CNF: c -b^{103, 8}_2 ∨ -b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ p_824 ∨ break c in DIMACS: -19493 -19494 19495 824 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 8}_2 ∧ -b^{103, 8}_1 ∧ -b^{103, 8}_0 ∧ true) c in CNF: c -b^{103, 8}_2 ∨ b^{103, 8}_1 ∨ b^{103, 8}_0 ∨ false c in DIMACS: -19493 19494 19495 0 c 3 does not represent an automaton state. c -(-b^{103, 8}_2 ∧ b^{103, 8}_1 ∧ b^{103, 8}_0 ∧ true) c in CNF: c b^{103, 8}_2 ∨ -b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ false c in DIMACS: 19493 -19494 -19495 0 c -3 does not represent an automaton state. c -( b^{103, 8}_2 ∧ b^{103, 8}_1 ∧ b^{103, 8}_0 ∧ true) c in CNF: c -b^{103, 8}_2 ∨ -b^{103, 8}_1 ∨ -b^{103, 8}_0 ∨ false c in DIMACS: -19493 -19494 -19495 0 c i = 9 c -2+1 --> -1 c ( b^{103, 9}_2 ∧ b^{103, 9}_1 ∧ -b^{103, 9}_0 ∧ p_927) -> ( b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ b^{103, 10}_0) c in CNF: c -b^{103, 9}_2 ∨ -b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ -p_927 ∨ b^{103, 10}_2 c -b^{103, 9}_2 ∨ -b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ -p_927 ∨ -b^{103, 10}_1 c -b^{103, 9}_2 ∨ -b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ -p_927 ∨ b^{103, 10}_0 c in DIMACS: -19496 -19497 19498 -927 19499 0 -19496 -19497 19498 -927 -19500 0 -19496 -19497 19498 -927 19501 0 c -1+1 --> 0 c ( b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ b^{103, 9}_0 ∧ p_927) -> (-b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ -b^{103, 10}_0) c in CNF: c -b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ -p_927 ∨ -b^{103, 10}_2 c -b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ -p_927 ∨ -b^{103, 10}_1 c -b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ -p_927 ∨ -b^{103, 10}_0 c in DIMACS: -19496 19497 -19498 -927 -19499 0 -19496 19497 -19498 -927 -19500 0 -19496 19497 -19498 -927 -19501 0 c 0+1 --> 1 c (-b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ -b^{103, 9}_0 ∧ p_927) -> (-b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ b^{103, 10}_0) c in CNF: c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ -p_927 ∨ -b^{103, 10}_2 c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ -p_927 ∨ -b^{103, 10}_1 c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ -p_927 ∨ b^{103, 10}_0 c in DIMACS: 19496 19497 19498 -927 -19499 0 19496 19497 19498 -927 -19500 0 19496 19497 19498 -927 19501 0 c 1+1 --> 2 c (-b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ b^{103, 9}_0 ∧ p_927) -> (-b^{103, 10}_2 ∧ b^{103, 10}_1 ∧ -b^{103, 10}_0) c in CNF: c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ -p_927 ∨ -b^{103, 10}_2 c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ -p_927 ∨ b^{103, 10}_1 c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ -p_927 ∨ -b^{103, 10}_0 c in DIMACS: 19496 19497 -19498 -927 -19499 0 19496 19497 -19498 -927 19500 0 19496 19497 -19498 -927 -19501 0 c 2+1 --> break c (-b^{103, 9}_2 ∧ b^{103, 9}_1 ∧ -b^{103, 9}_0 ∧ p_927) -> break c in CNF: c b^{103, 9}_2 ∨ -b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ -p_927 ∨ break c in DIMACS: 19496 -19497 19498 -927 1162 0 c 2-1 --> 1 c (-b^{103, 9}_2 ∧ b^{103, 9}_1 ∧ -b^{103, 9}_0 ∧ -p_927) -> (-b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ b^{103, 10}_0) c in CNF: c b^{103, 9}_2 ∨ -b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ p_927 ∨ -b^{103, 10}_2 c b^{103, 9}_2 ∨ -b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ p_927 ∨ -b^{103, 10}_1 c b^{103, 9}_2 ∨ -b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ p_927 ∨ b^{103, 10}_0 c in DIMACS: 19496 -19497 19498 927 -19499 0 19496 -19497 19498 927 -19500 0 19496 -19497 19498 927 19501 0 c 1-1 --> 0 c (-b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ b^{103, 9}_0 ∧ -p_927) -> (-b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ -b^{103, 10}_0) c in CNF: c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ p_927 ∨ -b^{103, 10}_2 c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ p_927 ∨ -b^{103, 10}_1 c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ p_927 ∨ -b^{103, 10}_0 c in DIMACS: 19496 19497 -19498 927 -19499 0 19496 19497 -19498 927 -19500 0 19496 19497 -19498 927 -19501 0 c 0-1 --> -1 c (-b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ -b^{103, 9}_0 ∧ -p_927) -> ( b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ b^{103, 10}_0) c in CNF: c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ p_927 ∨ b^{103, 10}_2 c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ p_927 ∨ -b^{103, 10}_1 c b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ p_927 ∨ b^{103, 10}_0 c in DIMACS: 19496 19497 19498 927 19499 0 19496 19497 19498 927 -19500 0 19496 19497 19498 927 19501 0 c -1-1 --> -2 c ( b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ b^{103, 9}_0 ∧ -p_927) -> ( b^{103, 10}_2 ∧ b^{103, 10}_1 ∧ -b^{103, 10}_0) c in CNF: c -b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ p_927 ∨ b^{103, 10}_2 c -b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ p_927 ∨ b^{103, 10}_1 c -b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ p_927 ∨ -b^{103, 10}_0 c in DIMACS: -19496 19497 -19498 927 19499 0 -19496 19497 -19498 927 19500 0 -19496 19497 -19498 927 -19501 0 c -2-1 --> break c ( b^{103, 9}_2 ∧ b^{103, 9}_1 ∧ -b^{103, 9}_0 ∧ -p_927) -> break c in CNF: c -b^{103, 9}_2 ∨ -b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ p_927 ∨ break c in DIMACS: -19496 -19497 19498 927 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 9}_2 ∧ -b^{103, 9}_1 ∧ -b^{103, 9}_0 ∧ true) c in CNF: c -b^{103, 9}_2 ∨ b^{103, 9}_1 ∨ b^{103, 9}_0 ∨ false c in DIMACS: -19496 19497 19498 0 c 3 does not represent an automaton state. c -(-b^{103, 9}_2 ∧ b^{103, 9}_1 ∧ b^{103, 9}_0 ∧ true) c in CNF: c b^{103, 9}_2 ∨ -b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ false c in DIMACS: 19496 -19497 -19498 0 c -3 does not represent an automaton state. c -( b^{103, 9}_2 ∧ b^{103, 9}_1 ∧ b^{103, 9}_0 ∧ true) c in CNF: c -b^{103, 9}_2 ∨ -b^{103, 9}_1 ∨ -b^{103, 9}_0 ∨ false c in DIMACS: -19496 -19497 -19498 0 c i = 10 c -2+1 --> -1 c ( b^{103, 10}_2 ∧ b^{103, 10}_1 ∧ -b^{103, 10}_0 ∧ p_1030) -> ( b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ b^{103, 11}_0) c in CNF: c -b^{103, 10}_2 ∨ -b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ -p_1030 ∨ b^{103, 11}_2 c -b^{103, 10}_2 ∨ -b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ -p_1030 ∨ -b^{103, 11}_1 c -b^{103, 10}_2 ∨ -b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ -p_1030 ∨ b^{103, 11}_0 c in DIMACS: -19499 -19500 19501 -1030 19502 0 -19499 -19500 19501 -1030 -19503 0 -19499 -19500 19501 -1030 19504 0 c -1+1 --> 0 c ( b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ b^{103, 10}_0 ∧ p_1030) -> (-b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ -b^{103, 11}_0) c in CNF: c -b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ -p_1030 ∨ -b^{103, 11}_2 c -b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ -p_1030 ∨ -b^{103, 11}_1 c -b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ -p_1030 ∨ -b^{103, 11}_0 c in DIMACS: -19499 19500 -19501 -1030 -19502 0 -19499 19500 -19501 -1030 -19503 0 -19499 19500 -19501 -1030 -19504 0 c 0+1 --> 1 c (-b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ -b^{103, 10}_0 ∧ p_1030) -> (-b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ b^{103, 11}_0) c in CNF: c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ -p_1030 ∨ -b^{103, 11}_2 c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ -p_1030 ∨ -b^{103, 11}_1 c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ -p_1030 ∨ b^{103, 11}_0 c in DIMACS: 19499 19500 19501 -1030 -19502 0 19499 19500 19501 -1030 -19503 0 19499 19500 19501 -1030 19504 0 c 1+1 --> 2 c (-b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ b^{103, 10}_0 ∧ p_1030) -> (-b^{103, 11}_2 ∧ b^{103, 11}_1 ∧ -b^{103, 11}_0) c in CNF: c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ -p_1030 ∨ -b^{103, 11}_2 c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ -p_1030 ∨ b^{103, 11}_1 c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ -p_1030 ∨ -b^{103, 11}_0 c in DIMACS: 19499 19500 -19501 -1030 -19502 0 19499 19500 -19501 -1030 19503 0 19499 19500 -19501 -1030 -19504 0 c 2+1 --> break c (-b^{103, 10}_2 ∧ b^{103, 10}_1 ∧ -b^{103, 10}_0 ∧ p_1030) -> break c in CNF: c b^{103, 10}_2 ∨ -b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ -p_1030 ∨ break c in DIMACS: 19499 -19500 19501 -1030 1162 0 c 2-1 --> 1 c (-b^{103, 10}_2 ∧ b^{103, 10}_1 ∧ -b^{103, 10}_0 ∧ -p_1030) -> (-b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ b^{103, 11}_0) c in CNF: c b^{103, 10}_2 ∨ -b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ p_1030 ∨ -b^{103, 11}_2 c b^{103, 10}_2 ∨ -b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ p_1030 ∨ -b^{103, 11}_1 c b^{103, 10}_2 ∨ -b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ p_1030 ∨ b^{103, 11}_0 c in DIMACS: 19499 -19500 19501 1030 -19502 0 19499 -19500 19501 1030 -19503 0 19499 -19500 19501 1030 19504 0 c 1-1 --> 0 c (-b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ b^{103, 10}_0 ∧ -p_1030) -> (-b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ -b^{103, 11}_0) c in CNF: c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ p_1030 ∨ -b^{103, 11}_2 c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ p_1030 ∨ -b^{103, 11}_1 c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ p_1030 ∨ -b^{103, 11}_0 c in DIMACS: 19499 19500 -19501 1030 -19502 0 19499 19500 -19501 1030 -19503 0 19499 19500 -19501 1030 -19504 0 c 0-1 --> -1 c (-b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ -b^{103, 10}_0 ∧ -p_1030) -> ( b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ b^{103, 11}_0) c in CNF: c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ p_1030 ∨ b^{103, 11}_2 c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ p_1030 ∨ -b^{103, 11}_1 c b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ p_1030 ∨ b^{103, 11}_0 c in DIMACS: 19499 19500 19501 1030 19502 0 19499 19500 19501 1030 -19503 0 19499 19500 19501 1030 19504 0 c -1-1 --> -2 c ( b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ b^{103, 10}_0 ∧ -p_1030) -> ( b^{103, 11}_2 ∧ b^{103, 11}_1 ∧ -b^{103, 11}_0) c in CNF: c -b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ p_1030 ∨ b^{103, 11}_2 c -b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ p_1030 ∨ b^{103, 11}_1 c -b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ p_1030 ∨ -b^{103, 11}_0 c in DIMACS: -19499 19500 -19501 1030 19502 0 -19499 19500 -19501 1030 19503 0 -19499 19500 -19501 1030 -19504 0 c -2-1 --> break c ( b^{103, 10}_2 ∧ b^{103, 10}_1 ∧ -b^{103, 10}_0 ∧ -p_1030) -> break c in CNF: c -b^{103, 10}_2 ∨ -b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ p_1030 ∨ break c in DIMACS: -19499 -19500 19501 1030 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 10}_2 ∧ -b^{103, 10}_1 ∧ -b^{103, 10}_0 ∧ true) c in CNF: c -b^{103, 10}_2 ∨ b^{103, 10}_1 ∨ b^{103, 10}_0 ∨ false c in DIMACS: -19499 19500 19501 0 c 3 does not represent an automaton state. c -(-b^{103, 10}_2 ∧ b^{103, 10}_1 ∧ b^{103, 10}_0 ∧ true) c in CNF: c b^{103, 10}_2 ∨ -b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ false c in DIMACS: 19499 -19500 -19501 0 c -3 does not represent an automaton state. c -( b^{103, 10}_2 ∧ b^{103, 10}_1 ∧ b^{103, 10}_0 ∧ true) c in CNF: c -b^{103, 10}_2 ∨ -b^{103, 10}_1 ∨ -b^{103, 10}_0 ∨ false c in DIMACS: -19499 -19500 -19501 0 c i = 11 c -2+1 --> -1 c ( b^{103, 11}_2 ∧ b^{103, 11}_1 ∧ -b^{103, 11}_0 ∧ p_1133) -> ( b^{103, 12}_2 ∧ -b^{103, 12}_1 ∧ b^{103, 12}_0) c in CNF: c -b^{103, 11}_2 ∨ -b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ -p_1133 ∨ b^{103, 12}_2 c -b^{103, 11}_2 ∨ -b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ -p_1133 ∨ -b^{103, 12}_1 c -b^{103, 11}_2 ∨ -b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ -p_1133 ∨ b^{103, 12}_0 c in DIMACS: -19502 -19503 19504 -1133 19505 0 -19502 -19503 19504 -1133 -19506 0 -19502 -19503 19504 -1133 19507 0 c -1+1 --> 0 c ( b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ b^{103, 11}_0 ∧ p_1133) -> (-b^{103, 12}_2 ∧ -b^{103, 12}_1 ∧ -b^{103, 12}_0) c in CNF: c -b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ -p_1133 ∨ -b^{103, 12}_2 c -b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ -p_1133 ∨ -b^{103, 12}_1 c -b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ -p_1133 ∨ -b^{103, 12}_0 c in DIMACS: -19502 19503 -19504 -1133 -19505 0 -19502 19503 -19504 -1133 -19506 0 -19502 19503 -19504 -1133 -19507 0 c 0+1 --> 1 c (-b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ -b^{103, 11}_0 ∧ p_1133) -> (-b^{103, 12}_2 ∧ -b^{103, 12}_1 ∧ b^{103, 12}_0) c in CNF: c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ -p_1133 ∨ -b^{103, 12}_2 c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ -p_1133 ∨ -b^{103, 12}_1 c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ -p_1133 ∨ b^{103, 12}_0 c in DIMACS: 19502 19503 19504 -1133 -19505 0 19502 19503 19504 -1133 -19506 0 19502 19503 19504 -1133 19507 0 c 1+1 --> 2 c (-b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ b^{103, 11}_0 ∧ p_1133) -> (-b^{103, 12}_2 ∧ b^{103, 12}_1 ∧ -b^{103, 12}_0) c in CNF: c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ -p_1133 ∨ -b^{103, 12}_2 c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ -p_1133 ∨ b^{103, 12}_1 c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ -p_1133 ∨ -b^{103, 12}_0 c in DIMACS: 19502 19503 -19504 -1133 -19505 0 19502 19503 -19504 -1133 19506 0 19502 19503 -19504 -1133 -19507 0 c 2+1 --> break c (-b^{103, 11}_2 ∧ b^{103, 11}_1 ∧ -b^{103, 11}_0 ∧ p_1133) -> break c in CNF: c b^{103, 11}_2 ∨ -b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ -p_1133 ∨ break c in DIMACS: 19502 -19503 19504 -1133 1162 0 c 2-1 --> 1 c (-b^{103, 11}_2 ∧ b^{103, 11}_1 ∧ -b^{103, 11}_0 ∧ -p_1133) -> (-b^{103, 12}_2 ∧ -b^{103, 12}_1 ∧ b^{103, 12}_0) c in CNF: c b^{103, 11}_2 ∨ -b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ p_1133 ∨ -b^{103, 12}_2 c b^{103, 11}_2 ∨ -b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ p_1133 ∨ -b^{103, 12}_1 c b^{103, 11}_2 ∨ -b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ p_1133 ∨ b^{103, 12}_0 c in DIMACS: 19502 -19503 19504 1133 -19505 0 19502 -19503 19504 1133 -19506 0 19502 -19503 19504 1133 19507 0 c 1-1 --> 0 c (-b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ b^{103, 11}_0 ∧ -p_1133) -> (-b^{103, 12}_2 ∧ -b^{103, 12}_1 ∧ -b^{103, 12}_0) c in CNF: c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ p_1133 ∨ -b^{103, 12}_2 c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ p_1133 ∨ -b^{103, 12}_1 c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ p_1133 ∨ -b^{103, 12}_0 c in DIMACS: 19502 19503 -19504 1133 -19505 0 19502 19503 -19504 1133 -19506 0 19502 19503 -19504 1133 -19507 0 c 0-1 --> -1 c (-b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ -b^{103, 11}_0 ∧ -p_1133) -> ( b^{103, 12}_2 ∧ -b^{103, 12}_1 ∧ b^{103, 12}_0) c in CNF: c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ p_1133 ∨ b^{103, 12}_2 c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ p_1133 ∨ -b^{103, 12}_1 c b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ p_1133 ∨ b^{103, 12}_0 c in DIMACS: 19502 19503 19504 1133 19505 0 19502 19503 19504 1133 -19506 0 19502 19503 19504 1133 19507 0 c -1-1 --> -2 c ( b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ b^{103, 11}_0 ∧ -p_1133) -> ( b^{103, 12}_2 ∧ b^{103, 12}_1 ∧ -b^{103, 12}_0) c in CNF: c -b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ p_1133 ∨ b^{103, 12}_2 c -b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ p_1133 ∨ b^{103, 12}_1 c -b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ p_1133 ∨ -b^{103, 12}_0 c in DIMACS: -19502 19503 -19504 1133 19505 0 -19502 19503 -19504 1133 19506 0 -19502 19503 -19504 1133 -19507 0 c -2-1 --> break c ( b^{103, 11}_2 ∧ b^{103, 11}_1 ∧ -b^{103, 11}_0 ∧ -p_1133) -> break c in CNF: c -b^{103, 11}_2 ∨ -b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ p_1133 ∨ break c in DIMACS: -19502 -19503 19504 1133 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{103, 11}_2 ∧ -b^{103, 11}_1 ∧ -b^{103, 11}_0 ∧ true) c in CNF: c -b^{103, 11}_2 ∨ b^{103, 11}_1 ∨ b^{103, 11}_0 ∨ false c in DIMACS: -19502 19503 19504 0 c 3 does not represent an automaton state. c -(-b^{103, 11}_2 ∧ b^{103, 11}_1 ∧ b^{103, 11}_0 ∧ true) c in CNF: c b^{103, 11}_2 ∨ -b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ false c in DIMACS: 19502 -19503 -19504 0 c -3 does not represent an automaton state. c -( b^{103, 11}_2 ∧ b^{103, 11}_1 ∧ b^{103, 11}_0 ∧ true) c in CNF: c -b^{103, 11}_2 ∨ -b^{103, 11}_1 ∨ -b^{103, 11}_0 ∨ false c in DIMACS: -19502 -19503 -19504 0 c INIT for k = 104 c -b^{104, 1}_2 c -b^{104, 1}_1 c -b^{104, 1}_0 c in DIMACS: -19508 0 -19509 0 -19510 0 c Transitions for k = 104 c i = 1 c -2+1 --> -1 c ( b^{104, 1}_2 ∧ b^{104, 1}_1 ∧ -b^{104, 1}_0 ∧ p_104) -> ( b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ b^{104, 2}_0) c in CNF: c -b^{104, 1}_2 ∨ -b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ -p_104 ∨ b^{104, 2}_2 c -b^{104, 1}_2 ∨ -b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ -p_104 ∨ -b^{104, 2}_1 c -b^{104, 1}_2 ∨ -b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ -p_104 ∨ b^{104, 2}_0 c in DIMACS: -19508 -19509 19510 -104 19511 0 -19508 -19509 19510 -104 -19512 0 -19508 -19509 19510 -104 19513 0 c -1+1 --> 0 c ( b^{104, 1}_2 ∧ -b^{104, 1}_1 ∧ b^{104, 1}_0 ∧ p_104) -> (-b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ -b^{104, 2}_0) c in CNF: c -b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ -p_104 ∨ -b^{104, 2}_2 c -b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ -p_104 ∨ -b^{104, 2}_1 c -b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ -p_104 ∨ -b^{104, 2}_0 c in DIMACS: -19508 19509 -19510 -104 -19511 0 -19508 19509 -19510 -104 -19512 0 -19508 19509 -19510 -104 -19513 0 c 0+1 --> 1 c (-b^{104, 1}_2 ∧ -b^{104, 1}_1 ∧ -b^{104, 1}_0 ∧ p_104) -> (-b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ b^{104, 2}_0) c in CNF: c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ -p_104 ∨ -b^{104, 2}_2 c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ -p_104 ∨ -b^{104, 2}_1 c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ -p_104 ∨ b^{104, 2}_0 c in DIMACS: 19508 19509 19510 -104 -19511 0 19508 19509 19510 -104 -19512 0 19508 19509 19510 -104 19513 0 c 1+1 --> 2 c (-b^{104, 1}_2 ∧ -b^{104, 1}_1 ∧ b^{104, 1}_0 ∧ p_104) -> (-b^{104, 2}_2 ∧ b^{104, 2}_1 ∧ -b^{104, 2}_0) c in CNF: c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ -p_104 ∨ -b^{104, 2}_2 c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ -p_104 ∨ b^{104, 2}_1 c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ -p_104 ∨ -b^{104, 2}_0 c in DIMACS: 19508 19509 -19510 -104 -19511 0 19508 19509 -19510 -104 19512 0 19508 19509 -19510 -104 -19513 0 c 2+1 --> break c (-b^{104, 1}_2 ∧ b^{104, 1}_1 ∧ -b^{104, 1}_0 ∧ p_104) -> break c in CNF: c b^{104, 1}_2 ∨ -b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ -p_104 ∨ break c in DIMACS: 19508 -19509 19510 -104 1162 0 c 2-1 --> 1 c (-b^{104, 1}_2 ∧ b^{104, 1}_1 ∧ -b^{104, 1}_0 ∧ -p_104) -> (-b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ b^{104, 2}_0) c in CNF: c b^{104, 1}_2 ∨ -b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ p_104 ∨ -b^{104, 2}_2 c b^{104, 1}_2 ∨ -b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ p_104 ∨ -b^{104, 2}_1 c b^{104, 1}_2 ∨ -b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ p_104 ∨ b^{104, 2}_0 c in DIMACS: 19508 -19509 19510 104 -19511 0 19508 -19509 19510 104 -19512 0 19508 -19509 19510 104 19513 0 c 1-1 --> 0 c (-b^{104, 1}_2 ∧ -b^{104, 1}_1 ∧ b^{104, 1}_0 ∧ -p_104) -> (-b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ -b^{104, 2}_0) c in CNF: c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ p_104 ∨ -b^{104, 2}_2 c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ p_104 ∨ -b^{104, 2}_1 c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ p_104 ∨ -b^{104, 2}_0 c in DIMACS: 19508 19509 -19510 104 -19511 0 19508 19509 -19510 104 -19512 0 19508 19509 -19510 104 -19513 0 c 0-1 --> -1 c (-b^{104, 1}_2 ∧ -b^{104, 1}_1 ∧ -b^{104, 1}_0 ∧ -p_104) -> ( b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ b^{104, 2}_0) c in CNF: c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ p_104 ∨ b^{104, 2}_2 c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ p_104 ∨ -b^{104, 2}_1 c b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ p_104 ∨ b^{104, 2}_0 c in DIMACS: 19508 19509 19510 104 19511 0 19508 19509 19510 104 -19512 0 19508 19509 19510 104 19513 0 c -1-1 --> -2 c ( b^{104, 1}_2 ∧ -b^{104, 1}_1 ∧ b^{104, 1}_0 ∧ -p_104) -> ( b^{104, 2}_2 ∧ b^{104, 2}_1 ∧ -b^{104, 2}_0) c in CNF: c -b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ p_104 ∨ b^{104, 2}_2 c -b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ p_104 ∨ b^{104, 2}_1 c -b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ p_104 ∨ -b^{104, 2}_0 c in DIMACS: -19508 19509 -19510 104 19511 0 -19508 19509 -19510 104 19512 0 -19508 19509 -19510 104 -19513 0 c -2-1 --> break c ( b^{104, 1}_2 ∧ b^{104, 1}_1 ∧ -b^{104, 1}_0 ∧ -p_104) -> break c in CNF: c -b^{104, 1}_2 ∨ -b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ p_104 ∨ break c in DIMACS: -19508 -19509 19510 104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 1}_2 ∧ -b^{104, 1}_1 ∧ -b^{104, 1}_0 ∧ true) c in CNF: c -b^{104, 1}_2 ∨ b^{104, 1}_1 ∨ b^{104, 1}_0 ∨ false c in DIMACS: -19508 19509 19510 0 c 3 does not represent an automaton state. c -(-b^{104, 1}_2 ∧ b^{104, 1}_1 ∧ b^{104, 1}_0 ∧ true) c in CNF: c b^{104, 1}_2 ∨ -b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ false c in DIMACS: 19508 -19509 -19510 0 c -3 does not represent an automaton state. c -( b^{104, 1}_2 ∧ b^{104, 1}_1 ∧ b^{104, 1}_0 ∧ true) c in CNF: c -b^{104, 1}_2 ∨ -b^{104, 1}_1 ∨ -b^{104, 1}_0 ∨ false c in DIMACS: -19508 -19509 -19510 0 c i = 2 c -2+1 --> -1 c ( b^{104, 2}_2 ∧ b^{104, 2}_1 ∧ -b^{104, 2}_0 ∧ p_208) -> ( b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ b^{104, 3}_0) c in CNF: c -b^{104, 2}_2 ∨ -b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ -p_208 ∨ b^{104, 3}_2 c -b^{104, 2}_2 ∨ -b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ -p_208 ∨ -b^{104, 3}_1 c -b^{104, 2}_2 ∨ -b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ -p_208 ∨ b^{104, 3}_0 c in DIMACS: -19511 -19512 19513 -208 19514 0 -19511 -19512 19513 -208 -19515 0 -19511 -19512 19513 -208 19516 0 c -1+1 --> 0 c ( b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ b^{104, 2}_0 ∧ p_208) -> (-b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ -b^{104, 3}_0) c in CNF: c -b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ -p_208 ∨ -b^{104, 3}_2 c -b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ -p_208 ∨ -b^{104, 3}_1 c -b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ -p_208 ∨ -b^{104, 3}_0 c in DIMACS: -19511 19512 -19513 -208 -19514 0 -19511 19512 -19513 -208 -19515 0 -19511 19512 -19513 -208 -19516 0 c 0+1 --> 1 c (-b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ -b^{104, 2}_0 ∧ p_208) -> (-b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ b^{104, 3}_0) c in CNF: c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ -p_208 ∨ -b^{104, 3}_2 c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ -p_208 ∨ -b^{104, 3}_1 c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ -p_208 ∨ b^{104, 3}_0 c in DIMACS: 19511 19512 19513 -208 -19514 0 19511 19512 19513 -208 -19515 0 19511 19512 19513 -208 19516 0 c 1+1 --> 2 c (-b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ b^{104, 2}_0 ∧ p_208) -> (-b^{104, 3}_2 ∧ b^{104, 3}_1 ∧ -b^{104, 3}_0) c in CNF: c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ -p_208 ∨ -b^{104, 3}_2 c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ -p_208 ∨ b^{104, 3}_1 c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ -p_208 ∨ -b^{104, 3}_0 c in DIMACS: 19511 19512 -19513 -208 -19514 0 19511 19512 -19513 -208 19515 0 19511 19512 -19513 -208 -19516 0 c 2+1 --> break c (-b^{104, 2}_2 ∧ b^{104, 2}_1 ∧ -b^{104, 2}_0 ∧ p_208) -> break c in CNF: c b^{104, 2}_2 ∨ -b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ -p_208 ∨ break c in DIMACS: 19511 -19512 19513 -208 1162 0 c 2-1 --> 1 c (-b^{104, 2}_2 ∧ b^{104, 2}_1 ∧ -b^{104, 2}_0 ∧ -p_208) -> (-b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ b^{104, 3}_0) c in CNF: c b^{104, 2}_2 ∨ -b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ p_208 ∨ -b^{104, 3}_2 c b^{104, 2}_2 ∨ -b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ p_208 ∨ -b^{104, 3}_1 c b^{104, 2}_2 ∨ -b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ p_208 ∨ b^{104, 3}_0 c in DIMACS: 19511 -19512 19513 208 -19514 0 19511 -19512 19513 208 -19515 0 19511 -19512 19513 208 19516 0 c 1-1 --> 0 c (-b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ b^{104, 2}_0 ∧ -p_208) -> (-b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ -b^{104, 3}_0) c in CNF: c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ p_208 ∨ -b^{104, 3}_2 c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ p_208 ∨ -b^{104, 3}_1 c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ p_208 ∨ -b^{104, 3}_0 c in DIMACS: 19511 19512 -19513 208 -19514 0 19511 19512 -19513 208 -19515 0 19511 19512 -19513 208 -19516 0 c 0-1 --> -1 c (-b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ -b^{104, 2}_0 ∧ -p_208) -> ( b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ b^{104, 3}_0) c in CNF: c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ p_208 ∨ b^{104, 3}_2 c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ p_208 ∨ -b^{104, 3}_1 c b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ p_208 ∨ b^{104, 3}_0 c in DIMACS: 19511 19512 19513 208 19514 0 19511 19512 19513 208 -19515 0 19511 19512 19513 208 19516 0 c -1-1 --> -2 c ( b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ b^{104, 2}_0 ∧ -p_208) -> ( b^{104, 3}_2 ∧ b^{104, 3}_1 ∧ -b^{104, 3}_0) c in CNF: c -b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ p_208 ∨ b^{104, 3}_2 c -b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ p_208 ∨ b^{104, 3}_1 c -b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ p_208 ∨ -b^{104, 3}_0 c in DIMACS: -19511 19512 -19513 208 19514 0 -19511 19512 -19513 208 19515 0 -19511 19512 -19513 208 -19516 0 c -2-1 --> break c ( b^{104, 2}_2 ∧ b^{104, 2}_1 ∧ -b^{104, 2}_0 ∧ -p_208) -> break c in CNF: c -b^{104, 2}_2 ∨ -b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ p_208 ∨ break c in DIMACS: -19511 -19512 19513 208 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 2}_2 ∧ -b^{104, 2}_1 ∧ -b^{104, 2}_0 ∧ true) c in CNF: c -b^{104, 2}_2 ∨ b^{104, 2}_1 ∨ b^{104, 2}_0 ∨ false c in DIMACS: -19511 19512 19513 0 c 3 does not represent an automaton state. c -(-b^{104, 2}_2 ∧ b^{104, 2}_1 ∧ b^{104, 2}_0 ∧ true) c in CNF: c b^{104, 2}_2 ∨ -b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ false c in DIMACS: 19511 -19512 -19513 0 c -3 does not represent an automaton state. c -( b^{104, 2}_2 ∧ b^{104, 2}_1 ∧ b^{104, 2}_0 ∧ true) c in CNF: c -b^{104, 2}_2 ∨ -b^{104, 2}_1 ∨ -b^{104, 2}_0 ∨ false c in DIMACS: -19511 -19512 -19513 0 c i = 3 c -2+1 --> -1 c ( b^{104, 3}_2 ∧ b^{104, 3}_1 ∧ -b^{104, 3}_0 ∧ p_312) -> ( b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ b^{104, 4}_0) c in CNF: c -b^{104, 3}_2 ∨ -b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ -p_312 ∨ b^{104, 4}_2 c -b^{104, 3}_2 ∨ -b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ -p_312 ∨ -b^{104, 4}_1 c -b^{104, 3}_2 ∨ -b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ -p_312 ∨ b^{104, 4}_0 c in DIMACS: -19514 -19515 19516 -312 19517 0 -19514 -19515 19516 -312 -19518 0 -19514 -19515 19516 -312 19519 0 c -1+1 --> 0 c ( b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ b^{104, 3}_0 ∧ p_312) -> (-b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ -b^{104, 4}_0) c in CNF: c -b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ -p_312 ∨ -b^{104, 4}_2 c -b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ -p_312 ∨ -b^{104, 4}_1 c -b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ -p_312 ∨ -b^{104, 4}_0 c in DIMACS: -19514 19515 -19516 -312 -19517 0 -19514 19515 -19516 -312 -19518 0 -19514 19515 -19516 -312 -19519 0 c 0+1 --> 1 c (-b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ -b^{104, 3}_0 ∧ p_312) -> (-b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ b^{104, 4}_0) c in CNF: c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ -p_312 ∨ -b^{104, 4}_2 c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ -p_312 ∨ -b^{104, 4}_1 c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ -p_312 ∨ b^{104, 4}_0 c in DIMACS: 19514 19515 19516 -312 -19517 0 19514 19515 19516 -312 -19518 0 19514 19515 19516 -312 19519 0 c 1+1 --> 2 c (-b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ b^{104, 3}_0 ∧ p_312) -> (-b^{104, 4}_2 ∧ b^{104, 4}_1 ∧ -b^{104, 4}_0) c in CNF: c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ -p_312 ∨ -b^{104, 4}_2 c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ -p_312 ∨ b^{104, 4}_1 c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ -p_312 ∨ -b^{104, 4}_0 c in DIMACS: 19514 19515 -19516 -312 -19517 0 19514 19515 -19516 -312 19518 0 19514 19515 -19516 -312 -19519 0 c 2+1 --> break c (-b^{104, 3}_2 ∧ b^{104, 3}_1 ∧ -b^{104, 3}_0 ∧ p_312) -> break c in CNF: c b^{104, 3}_2 ∨ -b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ -p_312 ∨ break c in DIMACS: 19514 -19515 19516 -312 1162 0 c 2-1 --> 1 c (-b^{104, 3}_2 ∧ b^{104, 3}_1 ∧ -b^{104, 3}_0 ∧ -p_312) -> (-b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ b^{104, 4}_0) c in CNF: c b^{104, 3}_2 ∨ -b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ p_312 ∨ -b^{104, 4}_2 c b^{104, 3}_2 ∨ -b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ p_312 ∨ -b^{104, 4}_1 c b^{104, 3}_2 ∨ -b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ p_312 ∨ b^{104, 4}_0 c in DIMACS: 19514 -19515 19516 312 -19517 0 19514 -19515 19516 312 -19518 0 19514 -19515 19516 312 19519 0 c 1-1 --> 0 c (-b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ b^{104, 3}_0 ∧ -p_312) -> (-b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ -b^{104, 4}_0) c in CNF: c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ p_312 ∨ -b^{104, 4}_2 c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ p_312 ∨ -b^{104, 4}_1 c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ p_312 ∨ -b^{104, 4}_0 c in DIMACS: 19514 19515 -19516 312 -19517 0 19514 19515 -19516 312 -19518 0 19514 19515 -19516 312 -19519 0 c 0-1 --> -1 c (-b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ -b^{104, 3}_0 ∧ -p_312) -> ( b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ b^{104, 4}_0) c in CNF: c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ p_312 ∨ b^{104, 4}_2 c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ p_312 ∨ -b^{104, 4}_1 c b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ p_312 ∨ b^{104, 4}_0 c in DIMACS: 19514 19515 19516 312 19517 0 19514 19515 19516 312 -19518 0 19514 19515 19516 312 19519 0 c -1-1 --> -2 c ( b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ b^{104, 3}_0 ∧ -p_312) -> ( b^{104, 4}_2 ∧ b^{104, 4}_1 ∧ -b^{104, 4}_0) c in CNF: c -b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ p_312 ∨ b^{104, 4}_2 c -b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ p_312 ∨ b^{104, 4}_1 c -b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ p_312 ∨ -b^{104, 4}_0 c in DIMACS: -19514 19515 -19516 312 19517 0 -19514 19515 -19516 312 19518 0 -19514 19515 -19516 312 -19519 0 c -2-1 --> break c ( b^{104, 3}_2 ∧ b^{104, 3}_1 ∧ -b^{104, 3}_0 ∧ -p_312) -> break c in CNF: c -b^{104, 3}_2 ∨ -b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ p_312 ∨ break c in DIMACS: -19514 -19515 19516 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 3}_2 ∧ -b^{104, 3}_1 ∧ -b^{104, 3}_0 ∧ true) c in CNF: c -b^{104, 3}_2 ∨ b^{104, 3}_1 ∨ b^{104, 3}_0 ∨ false c in DIMACS: -19514 19515 19516 0 c 3 does not represent an automaton state. c -(-b^{104, 3}_2 ∧ b^{104, 3}_1 ∧ b^{104, 3}_0 ∧ true) c in CNF: c b^{104, 3}_2 ∨ -b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ false c in DIMACS: 19514 -19515 -19516 0 c -3 does not represent an automaton state. c -( b^{104, 3}_2 ∧ b^{104, 3}_1 ∧ b^{104, 3}_0 ∧ true) c in CNF: c -b^{104, 3}_2 ∨ -b^{104, 3}_1 ∨ -b^{104, 3}_0 ∨ false c in DIMACS: -19514 -19515 -19516 0 c i = 4 c -2+1 --> -1 c ( b^{104, 4}_2 ∧ b^{104, 4}_1 ∧ -b^{104, 4}_0 ∧ p_416) -> ( b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ b^{104, 5}_0) c in CNF: c -b^{104, 4}_2 ∨ -b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ -p_416 ∨ b^{104, 5}_2 c -b^{104, 4}_2 ∨ -b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ -p_416 ∨ -b^{104, 5}_1 c -b^{104, 4}_2 ∨ -b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ -p_416 ∨ b^{104, 5}_0 c in DIMACS: -19517 -19518 19519 -416 19520 0 -19517 -19518 19519 -416 -19521 0 -19517 -19518 19519 -416 19522 0 c -1+1 --> 0 c ( b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ b^{104, 4}_0 ∧ p_416) -> (-b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ -b^{104, 5}_0) c in CNF: c -b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ -p_416 ∨ -b^{104, 5}_2 c -b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ -p_416 ∨ -b^{104, 5}_1 c -b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ -p_416 ∨ -b^{104, 5}_0 c in DIMACS: -19517 19518 -19519 -416 -19520 0 -19517 19518 -19519 -416 -19521 0 -19517 19518 -19519 -416 -19522 0 c 0+1 --> 1 c (-b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ -b^{104, 4}_0 ∧ p_416) -> (-b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ b^{104, 5}_0) c in CNF: c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ -p_416 ∨ -b^{104, 5}_2 c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ -p_416 ∨ -b^{104, 5}_1 c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ -p_416 ∨ b^{104, 5}_0 c in DIMACS: 19517 19518 19519 -416 -19520 0 19517 19518 19519 -416 -19521 0 19517 19518 19519 -416 19522 0 c 1+1 --> 2 c (-b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ b^{104, 4}_0 ∧ p_416) -> (-b^{104, 5}_2 ∧ b^{104, 5}_1 ∧ -b^{104, 5}_0) c in CNF: c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ -p_416 ∨ -b^{104, 5}_2 c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ -p_416 ∨ b^{104, 5}_1 c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ -p_416 ∨ -b^{104, 5}_0 c in DIMACS: 19517 19518 -19519 -416 -19520 0 19517 19518 -19519 -416 19521 0 19517 19518 -19519 -416 -19522 0 c 2+1 --> break c (-b^{104, 4}_2 ∧ b^{104, 4}_1 ∧ -b^{104, 4}_0 ∧ p_416) -> break c in CNF: c b^{104, 4}_2 ∨ -b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ -p_416 ∨ break c in DIMACS: 19517 -19518 19519 -416 1162 0 c 2-1 --> 1 c (-b^{104, 4}_2 ∧ b^{104, 4}_1 ∧ -b^{104, 4}_0 ∧ -p_416) -> (-b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ b^{104, 5}_0) c in CNF: c b^{104, 4}_2 ∨ -b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ p_416 ∨ -b^{104, 5}_2 c b^{104, 4}_2 ∨ -b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ p_416 ∨ -b^{104, 5}_1 c b^{104, 4}_2 ∨ -b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ p_416 ∨ b^{104, 5}_0 c in DIMACS: 19517 -19518 19519 416 -19520 0 19517 -19518 19519 416 -19521 0 19517 -19518 19519 416 19522 0 c 1-1 --> 0 c (-b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ b^{104, 4}_0 ∧ -p_416) -> (-b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ -b^{104, 5}_0) c in CNF: c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ p_416 ∨ -b^{104, 5}_2 c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ p_416 ∨ -b^{104, 5}_1 c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ p_416 ∨ -b^{104, 5}_0 c in DIMACS: 19517 19518 -19519 416 -19520 0 19517 19518 -19519 416 -19521 0 19517 19518 -19519 416 -19522 0 c 0-1 --> -1 c (-b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ -b^{104, 4}_0 ∧ -p_416) -> ( b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ b^{104, 5}_0) c in CNF: c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ p_416 ∨ b^{104, 5}_2 c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ p_416 ∨ -b^{104, 5}_1 c b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ p_416 ∨ b^{104, 5}_0 c in DIMACS: 19517 19518 19519 416 19520 0 19517 19518 19519 416 -19521 0 19517 19518 19519 416 19522 0 c -1-1 --> -2 c ( b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ b^{104, 4}_0 ∧ -p_416) -> ( b^{104, 5}_2 ∧ b^{104, 5}_1 ∧ -b^{104, 5}_0) c in CNF: c -b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ p_416 ∨ b^{104, 5}_2 c -b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ p_416 ∨ b^{104, 5}_1 c -b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ p_416 ∨ -b^{104, 5}_0 c in DIMACS: -19517 19518 -19519 416 19520 0 -19517 19518 -19519 416 19521 0 -19517 19518 -19519 416 -19522 0 c -2-1 --> break c ( b^{104, 4}_2 ∧ b^{104, 4}_1 ∧ -b^{104, 4}_0 ∧ -p_416) -> break c in CNF: c -b^{104, 4}_2 ∨ -b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ p_416 ∨ break c in DIMACS: -19517 -19518 19519 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 4}_2 ∧ -b^{104, 4}_1 ∧ -b^{104, 4}_0 ∧ true) c in CNF: c -b^{104, 4}_2 ∨ b^{104, 4}_1 ∨ b^{104, 4}_0 ∨ false c in DIMACS: -19517 19518 19519 0 c 3 does not represent an automaton state. c -(-b^{104, 4}_2 ∧ b^{104, 4}_1 ∧ b^{104, 4}_0 ∧ true) c in CNF: c b^{104, 4}_2 ∨ -b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ false c in DIMACS: 19517 -19518 -19519 0 c -3 does not represent an automaton state. c -( b^{104, 4}_2 ∧ b^{104, 4}_1 ∧ b^{104, 4}_0 ∧ true) c in CNF: c -b^{104, 4}_2 ∨ -b^{104, 4}_1 ∨ -b^{104, 4}_0 ∨ false c in DIMACS: -19517 -19518 -19519 0 c i = 5 c -2+1 --> -1 c ( b^{104, 5}_2 ∧ b^{104, 5}_1 ∧ -b^{104, 5}_0 ∧ p_520) -> ( b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ b^{104, 6}_0) c in CNF: c -b^{104, 5}_2 ∨ -b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ -p_520 ∨ b^{104, 6}_2 c -b^{104, 5}_2 ∨ -b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ -p_520 ∨ -b^{104, 6}_1 c -b^{104, 5}_2 ∨ -b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ -p_520 ∨ b^{104, 6}_0 c in DIMACS: -19520 -19521 19522 -520 19523 0 -19520 -19521 19522 -520 -19524 0 -19520 -19521 19522 -520 19525 0 c -1+1 --> 0 c ( b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ b^{104, 5}_0 ∧ p_520) -> (-b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ -b^{104, 6}_0) c in CNF: c -b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ -p_520 ∨ -b^{104, 6}_2 c -b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ -p_520 ∨ -b^{104, 6}_1 c -b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ -p_520 ∨ -b^{104, 6}_0 c in DIMACS: -19520 19521 -19522 -520 -19523 0 -19520 19521 -19522 -520 -19524 0 -19520 19521 -19522 -520 -19525 0 c 0+1 --> 1 c (-b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ -b^{104, 5}_0 ∧ p_520) -> (-b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ b^{104, 6}_0) c in CNF: c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ -p_520 ∨ -b^{104, 6}_2 c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ -p_520 ∨ -b^{104, 6}_1 c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ -p_520 ∨ b^{104, 6}_0 c in DIMACS: 19520 19521 19522 -520 -19523 0 19520 19521 19522 -520 -19524 0 19520 19521 19522 -520 19525 0 c 1+1 --> 2 c (-b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ b^{104, 5}_0 ∧ p_520) -> (-b^{104, 6}_2 ∧ b^{104, 6}_1 ∧ -b^{104, 6}_0) c in CNF: c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ -p_520 ∨ -b^{104, 6}_2 c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ -p_520 ∨ b^{104, 6}_1 c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ -p_520 ∨ -b^{104, 6}_0 c in DIMACS: 19520 19521 -19522 -520 -19523 0 19520 19521 -19522 -520 19524 0 19520 19521 -19522 -520 -19525 0 c 2+1 --> break c (-b^{104, 5}_2 ∧ b^{104, 5}_1 ∧ -b^{104, 5}_0 ∧ p_520) -> break c in CNF: c b^{104, 5}_2 ∨ -b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ -p_520 ∨ break c in DIMACS: 19520 -19521 19522 -520 1162 0 c 2-1 --> 1 c (-b^{104, 5}_2 ∧ b^{104, 5}_1 ∧ -b^{104, 5}_0 ∧ -p_520) -> (-b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ b^{104, 6}_0) c in CNF: c b^{104, 5}_2 ∨ -b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ p_520 ∨ -b^{104, 6}_2 c b^{104, 5}_2 ∨ -b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ p_520 ∨ -b^{104, 6}_1 c b^{104, 5}_2 ∨ -b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ p_520 ∨ b^{104, 6}_0 c in DIMACS: 19520 -19521 19522 520 -19523 0 19520 -19521 19522 520 -19524 0 19520 -19521 19522 520 19525 0 c 1-1 --> 0 c (-b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ b^{104, 5}_0 ∧ -p_520) -> (-b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ -b^{104, 6}_0) c in CNF: c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ p_520 ∨ -b^{104, 6}_2 c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ p_520 ∨ -b^{104, 6}_1 c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ p_520 ∨ -b^{104, 6}_0 c in DIMACS: 19520 19521 -19522 520 -19523 0 19520 19521 -19522 520 -19524 0 19520 19521 -19522 520 -19525 0 c 0-1 --> -1 c (-b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ -b^{104, 5}_0 ∧ -p_520) -> ( b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ b^{104, 6}_0) c in CNF: c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ p_520 ∨ b^{104, 6}_2 c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ p_520 ∨ -b^{104, 6}_1 c b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ p_520 ∨ b^{104, 6}_0 c in DIMACS: 19520 19521 19522 520 19523 0 19520 19521 19522 520 -19524 0 19520 19521 19522 520 19525 0 c -1-1 --> -2 c ( b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ b^{104, 5}_0 ∧ -p_520) -> ( b^{104, 6}_2 ∧ b^{104, 6}_1 ∧ -b^{104, 6}_0) c in CNF: c -b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ p_520 ∨ b^{104, 6}_2 c -b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ p_520 ∨ b^{104, 6}_1 c -b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ p_520 ∨ -b^{104, 6}_0 c in DIMACS: -19520 19521 -19522 520 19523 0 -19520 19521 -19522 520 19524 0 -19520 19521 -19522 520 -19525 0 c -2-1 --> break c ( b^{104, 5}_2 ∧ b^{104, 5}_1 ∧ -b^{104, 5}_0 ∧ -p_520) -> break c in CNF: c -b^{104, 5}_2 ∨ -b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ p_520 ∨ break c in DIMACS: -19520 -19521 19522 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 5}_2 ∧ -b^{104, 5}_1 ∧ -b^{104, 5}_0 ∧ true) c in CNF: c -b^{104, 5}_2 ∨ b^{104, 5}_1 ∨ b^{104, 5}_0 ∨ false c in DIMACS: -19520 19521 19522 0 c 3 does not represent an automaton state. c -(-b^{104, 5}_2 ∧ b^{104, 5}_1 ∧ b^{104, 5}_0 ∧ true) c in CNF: c b^{104, 5}_2 ∨ -b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ false c in DIMACS: 19520 -19521 -19522 0 c -3 does not represent an automaton state. c -( b^{104, 5}_2 ∧ b^{104, 5}_1 ∧ b^{104, 5}_0 ∧ true) c in CNF: c -b^{104, 5}_2 ∨ -b^{104, 5}_1 ∨ -b^{104, 5}_0 ∨ false c in DIMACS: -19520 -19521 -19522 0 c i = 6 c -2+1 --> -1 c ( b^{104, 6}_2 ∧ b^{104, 6}_1 ∧ -b^{104, 6}_0 ∧ p_624) -> ( b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ b^{104, 7}_0) c in CNF: c -b^{104, 6}_2 ∨ -b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ -p_624 ∨ b^{104, 7}_2 c -b^{104, 6}_2 ∨ -b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ -p_624 ∨ -b^{104, 7}_1 c -b^{104, 6}_2 ∨ -b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ -p_624 ∨ b^{104, 7}_0 c in DIMACS: -19523 -19524 19525 -624 19526 0 -19523 -19524 19525 -624 -19527 0 -19523 -19524 19525 -624 19528 0 c -1+1 --> 0 c ( b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ b^{104, 6}_0 ∧ p_624) -> (-b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ -b^{104, 7}_0) c in CNF: c -b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ -p_624 ∨ -b^{104, 7}_2 c -b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ -p_624 ∨ -b^{104, 7}_1 c -b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ -p_624 ∨ -b^{104, 7}_0 c in DIMACS: -19523 19524 -19525 -624 -19526 0 -19523 19524 -19525 -624 -19527 0 -19523 19524 -19525 -624 -19528 0 c 0+1 --> 1 c (-b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ -b^{104, 6}_0 ∧ p_624) -> (-b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ b^{104, 7}_0) c in CNF: c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ -p_624 ∨ -b^{104, 7}_2 c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ -p_624 ∨ -b^{104, 7}_1 c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ -p_624 ∨ b^{104, 7}_0 c in DIMACS: 19523 19524 19525 -624 -19526 0 19523 19524 19525 -624 -19527 0 19523 19524 19525 -624 19528 0 c 1+1 --> 2 c (-b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ b^{104, 6}_0 ∧ p_624) -> (-b^{104, 7}_2 ∧ b^{104, 7}_1 ∧ -b^{104, 7}_0) c in CNF: c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ -p_624 ∨ -b^{104, 7}_2 c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ -p_624 ∨ b^{104, 7}_1 c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ -p_624 ∨ -b^{104, 7}_0 c in DIMACS: 19523 19524 -19525 -624 -19526 0 19523 19524 -19525 -624 19527 0 19523 19524 -19525 -624 -19528 0 c 2+1 --> break c (-b^{104, 6}_2 ∧ b^{104, 6}_1 ∧ -b^{104, 6}_0 ∧ p_624) -> break c in CNF: c b^{104, 6}_2 ∨ -b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ -p_624 ∨ break c in DIMACS: 19523 -19524 19525 -624 1162 0 c 2-1 --> 1 c (-b^{104, 6}_2 ∧ b^{104, 6}_1 ∧ -b^{104, 6}_0 ∧ -p_624) -> (-b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ b^{104, 7}_0) c in CNF: c b^{104, 6}_2 ∨ -b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ p_624 ∨ -b^{104, 7}_2 c b^{104, 6}_2 ∨ -b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ p_624 ∨ -b^{104, 7}_1 c b^{104, 6}_2 ∨ -b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ p_624 ∨ b^{104, 7}_0 c in DIMACS: 19523 -19524 19525 624 -19526 0 19523 -19524 19525 624 -19527 0 19523 -19524 19525 624 19528 0 c 1-1 --> 0 c (-b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ b^{104, 6}_0 ∧ -p_624) -> (-b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ -b^{104, 7}_0) c in CNF: c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ p_624 ∨ -b^{104, 7}_2 c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ p_624 ∨ -b^{104, 7}_1 c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ p_624 ∨ -b^{104, 7}_0 c in DIMACS: 19523 19524 -19525 624 -19526 0 19523 19524 -19525 624 -19527 0 19523 19524 -19525 624 -19528 0 c 0-1 --> -1 c (-b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ -b^{104, 6}_0 ∧ -p_624) -> ( b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ b^{104, 7}_0) c in CNF: c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ p_624 ∨ b^{104, 7}_2 c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ p_624 ∨ -b^{104, 7}_1 c b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ p_624 ∨ b^{104, 7}_0 c in DIMACS: 19523 19524 19525 624 19526 0 19523 19524 19525 624 -19527 0 19523 19524 19525 624 19528 0 c -1-1 --> -2 c ( b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ b^{104, 6}_0 ∧ -p_624) -> ( b^{104, 7}_2 ∧ b^{104, 7}_1 ∧ -b^{104, 7}_0) c in CNF: c -b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ p_624 ∨ b^{104, 7}_2 c -b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ p_624 ∨ b^{104, 7}_1 c -b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ p_624 ∨ -b^{104, 7}_0 c in DIMACS: -19523 19524 -19525 624 19526 0 -19523 19524 -19525 624 19527 0 -19523 19524 -19525 624 -19528 0 c -2-1 --> break c ( b^{104, 6}_2 ∧ b^{104, 6}_1 ∧ -b^{104, 6}_0 ∧ -p_624) -> break c in CNF: c -b^{104, 6}_2 ∨ -b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ p_624 ∨ break c in DIMACS: -19523 -19524 19525 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 6}_2 ∧ -b^{104, 6}_1 ∧ -b^{104, 6}_0 ∧ true) c in CNF: c -b^{104, 6}_2 ∨ b^{104, 6}_1 ∨ b^{104, 6}_0 ∨ false c in DIMACS: -19523 19524 19525 0 c 3 does not represent an automaton state. c -(-b^{104, 6}_2 ∧ b^{104, 6}_1 ∧ b^{104, 6}_0 ∧ true) c in CNF: c b^{104, 6}_2 ∨ -b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ false c in DIMACS: 19523 -19524 -19525 0 c -3 does not represent an automaton state. c -( b^{104, 6}_2 ∧ b^{104, 6}_1 ∧ b^{104, 6}_0 ∧ true) c in CNF: c -b^{104, 6}_2 ∨ -b^{104, 6}_1 ∨ -b^{104, 6}_0 ∨ false c in DIMACS: -19523 -19524 -19525 0 c i = 7 c -2+1 --> -1 c ( b^{104, 7}_2 ∧ b^{104, 7}_1 ∧ -b^{104, 7}_0 ∧ p_728) -> ( b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ b^{104, 8}_0) c in CNF: c -b^{104, 7}_2 ∨ -b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ -p_728 ∨ b^{104, 8}_2 c -b^{104, 7}_2 ∨ -b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ -p_728 ∨ -b^{104, 8}_1 c -b^{104, 7}_2 ∨ -b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ -p_728 ∨ b^{104, 8}_0 c in DIMACS: -19526 -19527 19528 -728 19529 0 -19526 -19527 19528 -728 -19530 0 -19526 -19527 19528 -728 19531 0 c -1+1 --> 0 c ( b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ b^{104, 7}_0 ∧ p_728) -> (-b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ -b^{104, 8}_0) c in CNF: c -b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ -p_728 ∨ -b^{104, 8}_2 c -b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ -p_728 ∨ -b^{104, 8}_1 c -b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ -p_728 ∨ -b^{104, 8}_0 c in DIMACS: -19526 19527 -19528 -728 -19529 0 -19526 19527 -19528 -728 -19530 0 -19526 19527 -19528 -728 -19531 0 c 0+1 --> 1 c (-b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ -b^{104, 7}_0 ∧ p_728) -> (-b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ b^{104, 8}_0) c in CNF: c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ -p_728 ∨ -b^{104, 8}_2 c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ -p_728 ∨ -b^{104, 8}_1 c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ -p_728 ∨ b^{104, 8}_0 c in DIMACS: 19526 19527 19528 -728 -19529 0 19526 19527 19528 -728 -19530 0 19526 19527 19528 -728 19531 0 c 1+1 --> 2 c (-b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ b^{104, 7}_0 ∧ p_728) -> (-b^{104, 8}_2 ∧ b^{104, 8}_1 ∧ -b^{104, 8}_0) c in CNF: c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ -p_728 ∨ -b^{104, 8}_2 c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ -p_728 ∨ b^{104, 8}_1 c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ -p_728 ∨ -b^{104, 8}_0 c in DIMACS: 19526 19527 -19528 -728 -19529 0 19526 19527 -19528 -728 19530 0 19526 19527 -19528 -728 -19531 0 c 2+1 --> break c (-b^{104, 7}_2 ∧ b^{104, 7}_1 ∧ -b^{104, 7}_0 ∧ p_728) -> break c in CNF: c b^{104, 7}_2 ∨ -b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ -p_728 ∨ break c in DIMACS: 19526 -19527 19528 -728 1162 0 c 2-1 --> 1 c (-b^{104, 7}_2 ∧ b^{104, 7}_1 ∧ -b^{104, 7}_0 ∧ -p_728) -> (-b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ b^{104, 8}_0) c in CNF: c b^{104, 7}_2 ∨ -b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ p_728 ∨ -b^{104, 8}_2 c b^{104, 7}_2 ∨ -b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ p_728 ∨ -b^{104, 8}_1 c b^{104, 7}_2 ∨ -b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ p_728 ∨ b^{104, 8}_0 c in DIMACS: 19526 -19527 19528 728 -19529 0 19526 -19527 19528 728 -19530 0 19526 -19527 19528 728 19531 0 c 1-1 --> 0 c (-b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ b^{104, 7}_0 ∧ -p_728) -> (-b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ -b^{104, 8}_0) c in CNF: c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ p_728 ∨ -b^{104, 8}_2 c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ p_728 ∨ -b^{104, 8}_1 c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ p_728 ∨ -b^{104, 8}_0 c in DIMACS: 19526 19527 -19528 728 -19529 0 19526 19527 -19528 728 -19530 0 19526 19527 -19528 728 -19531 0 c 0-1 --> -1 c (-b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ -b^{104, 7}_0 ∧ -p_728) -> ( b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ b^{104, 8}_0) c in CNF: c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ p_728 ∨ b^{104, 8}_2 c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ p_728 ∨ -b^{104, 8}_1 c b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ p_728 ∨ b^{104, 8}_0 c in DIMACS: 19526 19527 19528 728 19529 0 19526 19527 19528 728 -19530 0 19526 19527 19528 728 19531 0 c -1-1 --> -2 c ( b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ b^{104, 7}_0 ∧ -p_728) -> ( b^{104, 8}_2 ∧ b^{104, 8}_1 ∧ -b^{104, 8}_0) c in CNF: c -b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ p_728 ∨ b^{104, 8}_2 c -b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ p_728 ∨ b^{104, 8}_1 c -b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ p_728 ∨ -b^{104, 8}_0 c in DIMACS: -19526 19527 -19528 728 19529 0 -19526 19527 -19528 728 19530 0 -19526 19527 -19528 728 -19531 0 c -2-1 --> break c ( b^{104, 7}_2 ∧ b^{104, 7}_1 ∧ -b^{104, 7}_0 ∧ -p_728) -> break c in CNF: c -b^{104, 7}_2 ∨ -b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ p_728 ∨ break c in DIMACS: -19526 -19527 19528 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 7}_2 ∧ -b^{104, 7}_1 ∧ -b^{104, 7}_0 ∧ true) c in CNF: c -b^{104, 7}_2 ∨ b^{104, 7}_1 ∨ b^{104, 7}_0 ∨ false c in DIMACS: -19526 19527 19528 0 c 3 does not represent an automaton state. c -(-b^{104, 7}_2 ∧ b^{104, 7}_1 ∧ b^{104, 7}_0 ∧ true) c in CNF: c b^{104, 7}_2 ∨ -b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ false c in DIMACS: 19526 -19527 -19528 0 c -3 does not represent an automaton state. c -( b^{104, 7}_2 ∧ b^{104, 7}_1 ∧ b^{104, 7}_0 ∧ true) c in CNF: c -b^{104, 7}_2 ∨ -b^{104, 7}_1 ∨ -b^{104, 7}_0 ∨ false c in DIMACS: -19526 -19527 -19528 0 c i = 8 c -2+1 --> -1 c ( b^{104, 8}_2 ∧ b^{104, 8}_1 ∧ -b^{104, 8}_0 ∧ p_832) -> ( b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ b^{104, 9}_0) c in CNF: c -b^{104, 8}_2 ∨ -b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ -p_832 ∨ b^{104, 9}_2 c -b^{104, 8}_2 ∨ -b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ -p_832 ∨ -b^{104, 9}_1 c -b^{104, 8}_2 ∨ -b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ -p_832 ∨ b^{104, 9}_0 c in DIMACS: -19529 -19530 19531 -832 19532 0 -19529 -19530 19531 -832 -19533 0 -19529 -19530 19531 -832 19534 0 c -1+1 --> 0 c ( b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ b^{104, 8}_0 ∧ p_832) -> (-b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ -b^{104, 9}_0) c in CNF: c -b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ -p_832 ∨ -b^{104, 9}_2 c -b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ -p_832 ∨ -b^{104, 9}_1 c -b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ -p_832 ∨ -b^{104, 9}_0 c in DIMACS: -19529 19530 -19531 -832 -19532 0 -19529 19530 -19531 -832 -19533 0 -19529 19530 -19531 -832 -19534 0 c 0+1 --> 1 c (-b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ -b^{104, 8}_0 ∧ p_832) -> (-b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ b^{104, 9}_0) c in CNF: c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ -p_832 ∨ -b^{104, 9}_2 c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ -p_832 ∨ -b^{104, 9}_1 c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ -p_832 ∨ b^{104, 9}_0 c in DIMACS: 19529 19530 19531 -832 -19532 0 19529 19530 19531 -832 -19533 0 19529 19530 19531 -832 19534 0 c 1+1 --> 2 c (-b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ b^{104, 8}_0 ∧ p_832) -> (-b^{104, 9}_2 ∧ b^{104, 9}_1 ∧ -b^{104, 9}_0) c in CNF: c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ -p_832 ∨ -b^{104, 9}_2 c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ -p_832 ∨ b^{104, 9}_1 c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ -p_832 ∨ -b^{104, 9}_0 c in DIMACS: 19529 19530 -19531 -832 -19532 0 19529 19530 -19531 -832 19533 0 19529 19530 -19531 -832 -19534 0 c 2+1 --> break c (-b^{104, 8}_2 ∧ b^{104, 8}_1 ∧ -b^{104, 8}_0 ∧ p_832) -> break c in CNF: c b^{104, 8}_2 ∨ -b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ -p_832 ∨ break c in DIMACS: 19529 -19530 19531 -832 1162 0 c 2-1 --> 1 c (-b^{104, 8}_2 ∧ b^{104, 8}_1 ∧ -b^{104, 8}_0 ∧ -p_832) -> (-b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ b^{104, 9}_0) c in CNF: c b^{104, 8}_2 ∨ -b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ p_832 ∨ -b^{104, 9}_2 c b^{104, 8}_2 ∨ -b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ p_832 ∨ -b^{104, 9}_1 c b^{104, 8}_2 ∨ -b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ p_832 ∨ b^{104, 9}_0 c in DIMACS: 19529 -19530 19531 832 -19532 0 19529 -19530 19531 832 -19533 0 19529 -19530 19531 832 19534 0 c 1-1 --> 0 c (-b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ b^{104, 8}_0 ∧ -p_832) -> (-b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ -b^{104, 9}_0) c in CNF: c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ p_832 ∨ -b^{104, 9}_2 c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ p_832 ∨ -b^{104, 9}_1 c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ p_832 ∨ -b^{104, 9}_0 c in DIMACS: 19529 19530 -19531 832 -19532 0 19529 19530 -19531 832 -19533 0 19529 19530 -19531 832 -19534 0 c 0-1 --> -1 c (-b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ -b^{104, 8}_0 ∧ -p_832) -> ( b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ b^{104, 9}_0) c in CNF: c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ p_832 ∨ b^{104, 9}_2 c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ p_832 ∨ -b^{104, 9}_1 c b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ p_832 ∨ b^{104, 9}_0 c in DIMACS: 19529 19530 19531 832 19532 0 19529 19530 19531 832 -19533 0 19529 19530 19531 832 19534 0 c -1-1 --> -2 c ( b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ b^{104, 8}_0 ∧ -p_832) -> ( b^{104, 9}_2 ∧ b^{104, 9}_1 ∧ -b^{104, 9}_0) c in CNF: c -b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ p_832 ∨ b^{104, 9}_2 c -b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ p_832 ∨ b^{104, 9}_1 c -b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ p_832 ∨ -b^{104, 9}_0 c in DIMACS: -19529 19530 -19531 832 19532 0 -19529 19530 -19531 832 19533 0 -19529 19530 -19531 832 -19534 0 c -2-1 --> break c ( b^{104, 8}_2 ∧ b^{104, 8}_1 ∧ -b^{104, 8}_0 ∧ -p_832) -> break c in CNF: c -b^{104, 8}_2 ∨ -b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ p_832 ∨ break c in DIMACS: -19529 -19530 19531 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 8}_2 ∧ -b^{104, 8}_1 ∧ -b^{104, 8}_0 ∧ true) c in CNF: c -b^{104, 8}_2 ∨ b^{104, 8}_1 ∨ b^{104, 8}_0 ∨ false c in DIMACS: -19529 19530 19531 0 c 3 does not represent an automaton state. c -(-b^{104, 8}_2 ∧ b^{104, 8}_1 ∧ b^{104, 8}_0 ∧ true) c in CNF: c b^{104, 8}_2 ∨ -b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ false c in DIMACS: 19529 -19530 -19531 0 c -3 does not represent an automaton state. c -( b^{104, 8}_2 ∧ b^{104, 8}_1 ∧ b^{104, 8}_0 ∧ true) c in CNF: c -b^{104, 8}_2 ∨ -b^{104, 8}_1 ∨ -b^{104, 8}_0 ∨ false c in DIMACS: -19529 -19530 -19531 0 c i = 9 c -2+1 --> -1 c ( b^{104, 9}_2 ∧ b^{104, 9}_1 ∧ -b^{104, 9}_0 ∧ p_936) -> ( b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ b^{104, 10}_0) c in CNF: c -b^{104, 9}_2 ∨ -b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ -p_936 ∨ b^{104, 10}_2 c -b^{104, 9}_2 ∨ -b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ -p_936 ∨ -b^{104, 10}_1 c -b^{104, 9}_2 ∨ -b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ -p_936 ∨ b^{104, 10}_0 c in DIMACS: -19532 -19533 19534 -936 19535 0 -19532 -19533 19534 -936 -19536 0 -19532 -19533 19534 -936 19537 0 c -1+1 --> 0 c ( b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ b^{104, 9}_0 ∧ p_936) -> (-b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ -b^{104, 10}_0) c in CNF: c -b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ -p_936 ∨ -b^{104, 10}_2 c -b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ -p_936 ∨ -b^{104, 10}_1 c -b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ -p_936 ∨ -b^{104, 10}_0 c in DIMACS: -19532 19533 -19534 -936 -19535 0 -19532 19533 -19534 -936 -19536 0 -19532 19533 -19534 -936 -19537 0 c 0+1 --> 1 c (-b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ -b^{104, 9}_0 ∧ p_936) -> (-b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ b^{104, 10}_0) c in CNF: c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ -p_936 ∨ -b^{104, 10}_2 c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ -p_936 ∨ -b^{104, 10}_1 c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ -p_936 ∨ b^{104, 10}_0 c in DIMACS: 19532 19533 19534 -936 -19535 0 19532 19533 19534 -936 -19536 0 19532 19533 19534 -936 19537 0 c 1+1 --> 2 c (-b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ b^{104, 9}_0 ∧ p_936) -> (-b^{104, 10}_2 ∧ b^{104, 10}_1 ∧ -b^{104, 10}_0) c in CNF: c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ -p_936 ∨ -b^{104, 10}_2 c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ -p_936 ∨ b^{104, 10}_1 c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ -p_936 ∨ -b^{104, 10}_0 c in DIMACS: 19532 19533 -19534 -936 -19535 0 19532 19533 -19534 -936 19536 0 19532 19533 -19534 -936 -19537 0 c 2+1 --> break c (-b^{104, 9}_2 ∧ b^{104, 9}_1 ∧ -b^{104, 9}_0 ∧ p_936) -> break c in CNF: c b^{104, 9}_2 ∨ -b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ -p_936 ∨ break c in DIMACS: 19532 -19533 19534 -936 1162 0 c 2-1 --> 1 c (-b^{104, 9}_2 ∧ b^{104, 9}_1 ∧ -b^{104, 9}_0 ∧ -p_936) -> (-b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ b^{104, 10}_0) c in CNF: c b^{104, 9}_2 ∨ -b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ p_936 ∨ -b^{104, 10}_2 c b^{104, 9}_2 ∨ -b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ p_936 ∨ -b^{104, 10}_1 c b^{104, 9}_2 ∨ -b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ p_936 ∨ b^{104, 10}_0 c in DIMACS: 19532 -19533 19534 936 -19535 0 19532 -19533 19534 936 -19536 0 19532 -19533 19534 936 19537 0 c 1-1 --> 0 c (-b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ b^{104, 9}_0 ∧ -p_936) -> (-b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ -b^{104, 10}_0) c in CNF: c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ p_936 ∨ -b^{104, 10}_2 c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ p_936 ∨ -b^{104, 10}_1 c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ p_936 ∨ -b^{104, 10}_0 c in DIMACS: 19532 19533 -19534 936 -19535 0 19532 19533 -19534 936 -19536 0 19532 19533 -19534 936 -19537 0 c 0-1 --> -1 c (-b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ -b^{104, 9}_0 ∧ -p_936) -> ( b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ b^{104, 10}_0) c in CNF: c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ p_936 ∨ b^{104, 10}_2 c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ p_936 ∨ -b^{104, 10}_1 c b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ p_936 ∨ b^{104, 10}_0 c in DIMACS: 19532 19533 19534 936 19535 0 19532 19533 19534 936 -19536 0 19532 19533 19534 936 19537 0 c -1-1 --> -2 c ( b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ b^{104, 9}_0 ∧ -p_936) -> ( b^{104, 10}_2 ∧ b^{104, 10}_1 ∧ -b^{104, 10}_0) c in CNF: c -b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ p_936 ∨ b^{104, 10}_2 c -b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ p_936 ∨ b^{104, 10}_1 c -b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ p_936 ∨ -b^{104, 10}_0 c in DIMACS: -19532 19533 -19534 936 19535 0 -19532 19533 -19534 936 19536 0 -19532 19533 -19534 936 -19537 0 c -2-1 --> break c ( b^{104, 9}_2 ∧ b^{104, 9}_1 ∧ -b^{104, 9}_0 ∧ -p_936) -> break c in CNF: c -b^{104, 9}_2 ∨ -b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ p_936 ∨ break c in DIMACS: -19532 -19533 19534 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 9}_2 ∧ -b^{104, 9}_1 ∧ -b^{104, 9}_0 ∧ true) c in CNF: c -b^{104, 9}_2 ∨ b^{104, 9}_1 ∨ b^{104, 9}_0 ∨ false c in DIMACS: -19532 19533 19534 0 c 3 does not represent an automaton state. c -(-b^{104, 9}_2 ∧ b^{104, 9}_1 ∧ b^{104, 9}_0 ∧ true) c in CNF: c b^{104, 9}_2 ∨ -b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ false c in DIMACS: 19532 -19533 -19534 0 c -3 does not represent an automaton state. c -( b^{104, 9}_2 ∧ b^{104, 9}_1 ∧ b^{104, 9}_0 ∧ true) c in CNF: c -b^{104, 9}_2 ∨ -b^{104, 9}_1 ∨ -b^{104, 9}_0 ∨ false c in DIMACS: -19532 -19533 -19534 0 c i = 10 c -2+1 --> -1 c ( b^{104, 10}_2 ∧ b^{104, 10}_1 ∧ -b^{104, 10}_0 ∧ p_1040) -> ( b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ b^{104, 11}_0) c in CNF: c -b^{104, 10}_2 ∨ -b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ -p_1040 ∨ b^{104, 11}_2 c -b^{104, 10}_2 ∨ -b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ -p_1040 ∨ -b^{104, 11}_1 c -b^{104, 10}_2 ∨ -b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ -p_1040 ∨ b^{104, 11}_0 c in DIMACS: -19535 -19536 19537 -1040 19538 0 -19535 -19536 19537 -1040 -19539 0 -19535 -19536 19537 -1040 19540 0 c -1+1 --> 0 c ( b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ b^{104, 10}_0 ∧ p_1040) -> (-b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ -b^{104, 11}_0) c in CNF: c -b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ -p_1040 ∨ -b^{104, 11}_2 c -b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ -p_1040 ∨ -b^{104, 11}_1 c -b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ -p_1040 ∨ -b^{104, 11}_0 c in DIMACS: -19535 19536 -19537 -1040 -19538 0 -19535 19536 -19537 -1040 -19539 0 -19535 19536 -19537 -1040 -19540 0 c 0+1 --> 1 c (-b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ -b^{104, 10}_0 ∧ p_1040) -> (-b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ b^{104, 11}_0) c in CNF: c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ -p_1040 ∨ -b^{104, 11}_2 c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ -p_1040 ∨ -b^{104, 11}_1 c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ -p_1040 ∨ b^{104, 11}_0 c in DIMACS: 19535 19536 19537 -1040 -19538 0 19535 19536 19537 -1040 -19539 0 19535 19536 19537 -1040 19540 0 c 1+1 --> 2 c (-b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ b^{104, 10}_0 ∧ p_1040) -> (-b^{104, 11}_2 ∧ b^{104, 11}_1 ∧ -b^{104, 11}_0) c in CNF: c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ -p_1040 ∨ -b^{104, 11}_2 c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ -p_1040 ∨ b^{104, 11}_1 c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ -p_1040 ∨ -b^{104, 11}_0 c in DIMACS: 19535 19536 -19537 -1040 -19538 0 19535 19536 -19537 -1040 19539 0 19535 19536 -19537 -1040 -19540 0 c 2+1 --> break c (-b^{104, 10}_2 ∧ b^{104, 10}_1 ∧ -b^{104, 10}_0 ∧ p_1040) -> break c in CNF: c b^{104, 10}_2 ∨ -b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ -p_1040 ∨ break c in DIMACS: 19535 -19536 19537 -1040 1162 0 c 2-1 --> 1 c (-b^{104, 10}_2 ∧ b^{104, 10}_1 ∧ -b^{104, 10}_0 ∧ -p_1040) -> (-b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ b^{104, 11}_0) c in CNF: c b^{104, 10}_2 ∨ -b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ p_1040 ∨ -b^{104, 11}_2 c b^{104, 10}_2 ∨ -b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ p_1040 ∨ -b^{104, 11}_1 c b^{104, 10}_2 ∨ -b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ p_1040 ∨ b^{104, 11}_0 c in DIMACS: 19535 -19536 19537 1040 -19538 0 19535 -19536 19537 1040 -19539 0 19535 -19536 19537 1040 19540 0 c 1-1 --> 0 c (-b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ b^{104, 10}_0 ∧ -p_1040) -> (-b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ -b^{104, 11}_0) c in CNF: c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ p_1040 ∨ -b^{104, 11}_2 c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ p_1040 ∨ -b^{104, 11}_1 c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ p_1040 ∨ -b^{104, 11}_0 c in DIMACS: 19535 19536 -19537 1040 -19538 0 19535 19536 -19537 1040 -19539 0 19535 19536 -19537 1040 -19540 0 c 0-1 --> -1 c (-b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ -b^{104, 10}_0 ∧ -p_1040) -> ( b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ b^{104, 11}_0) c in CNF: c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ p_1040 ∨ b^{104, 11}_2 c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ p_1040 ∨ -b^{104, 11}_1 c b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ p_1040 ∨ b^{104, 11}_0 c in DIMACS: 19535 19536 19537 1040 19538 0 19535 19536 19537 1040 -19539 0 19535 19536 19537 1040 19540 0 c -1-1 --> -2 c ( b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ b^{104, 10}_0 ∧ -p_1040) -> ( b^{104, 11}_2 ∧ b^{104, 11}_1 ∧ -b^{104, 11}_0) c in CNF: c -b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ p_1040 ∨ b^{104, 11}_2 c -b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ p_1040 ∨ b^{104, 11}_1 c -b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ p_1040 ∨ -b^{104, 11}_0 c in DIMACS: -19535 19536 -19537 1040 19538 0 -19535 19536 -19537 1040 19539 0 -19535 19536 -19537 1040 -19540 0 c -2-1 --> break c ( b^{104, 10}_2 ∧ b^{104, 10}_1 ∧ -b^{104, 10}_0 ∧ -p_1040) -> break c in CNF: c -b^{104, 10}_2 ∨ -b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ p_1040 ∨ break c in DIMACS: -19535 -19536 19537 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 10}_2 ∧ -b^{104, 10}_1 ∧ -b^{104, 10}_0 ∧ true) c in CNF: c -b^{104, 10}_2 ∨ b^{104, 10}_1 ∨ b^{104, 10}_0 ∨ false c in DIMACS: -19535 19536 19537 0 c 3 does not represent an automaton state. c -(-b^{104, 10}_2 ∧ b^{104, 10}_1 ∧ b^{104, 10}_0 ∧ true) c in CNF: c b^{104, 10}_2 ∨ -b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ false c in DIMACS: 19535 -19536 -19537 0 c -3 does not represent an automaton state. c -( b^{104, 10}_2 ∧ b^{104, 10}_1 ∧ b^{104, 10}_0 ∧ true) c in CNF: c -b^{104, 10}_2 ∨ -b^{104, 10}_1 ∨ -b^{104, 10}_0 ∨ false c in DIMACS: -19535 -19536 -19537 0 c i = 11 c -2+1 --> -1 c ( b^{104, 11}_2 ∧ b^{104, 11}_1 ∧ -b^{104, 11}_0 ∧ p_1144) -> ( b^{104, 12}_2 ∧ -b^{104, 12}_1 ∧ b^{104, 12}_0) c in CNF: c -b^{104, 11}_2 ∨ -b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ -p_1144 ∨ b^{104, 12}_2 c -b^{104, 11}_2 ∨ -b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ -p_1144 ∨ -b^{104, 12}_1 c -b^{104, 11}_2 ∨ -b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ -p_1144 ∨ b^{104, 12}_0 c in DIMACS: -19538 -19539 19540 -1144 19541 0 -19538 -19539 19540 -1144 -19542 0 -19538 -19539 19540 -1144 19543 0 c -1+1 --> 0 c ( b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ b^{104, 11}_0 ∧ p_1144) -> (-b^{104, 12}_2 ∧ -b^{104, 12}_1 ∧ -b^{104, 12}_0) c in CNF: c -b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ -p_1144 ∨ -b^{104, 12}_2 c -b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ -p_1144 ∨ -b^{104, 12}_1 c -b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ -p_1144 ∨ -b^{104, 12}_0 c in DIMACS: -19538 19539 -19540 -1144 -19541 0 -19538 19539 -19540 -1144 -19542 0 -19538 19539 -19540 -1144 -19543 0 c 0+1 --> 1 c (-b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ -b^{104, 11}_0 ∧ p_1144) -> (-b^{104, 12}_2 ∧ -b^{104, 12}_1 ∧ b^{104, 12}_0) c in CNF: c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ -p_1144 ∨ -b^{104, 12}_2 c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ -p_1144 ∨ -b^{104, 12}_1 c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ -p_1144 ∨ b^{104, 12}_0 c in DIMACS: 19538 19539 19540 -1144 -19541 0 19538 19539 19540 -1144 -19542 0 19538 19539 19540 -1144 19543 0 c 1+1 --> 2 c (-b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ b^{104, 11}_0 ∧ p_1144) -> (-b^{104, 12}_2 ∧ b^{104, 12}_1 ∧ -b^{104, 12}_0) c in CNF: c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ -p_1144 ∨ -b^{104, 12}_2 c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ -p_1144 ∨ b^{104, 12}_1 c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ -p_1144 ∨ -b^{104, 12}_0 c in DIMACS: 19538 19539 -19540 -1144 -19541 0 19538 19539 -19540 -1144 19542 0 19538 19539 -19540 -1144 -19543 0 c 2+1 --> break c (-b^{104, 11}_2 ∧ b^{104, 11}_1 ∧ -b^{104, 11}_0 ∧ p_1144) -> break c in CNF: c b^{104, 11}_2 ∨ -b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ -p_1144 ∨ break c in DIMACS: 19538 -19539 19540 -1144 1162 0 c 2-1 --> 1 c (-b^{104, 11}_2 ∧ b^{104, 11}_1 ∧ -b^{104, 11}_0 ∧ -p_1144) -> (-b^{104, 12}_2 ∧ -b^{104, 12}_1 ∧ b^{104, 12}_0) c in CNF: c b^{104, 11}_2 ∨ -b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ p_1144 ∨ -b^{104, 12}_2 c b^{104, 11}_2 ∨ -b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ p_1144 ∨ -b^{104, 12}_1 c b^{104, 11}_2 ∨ -b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ p_1144 ∨ b^{104, 12}_0 c in DIMACS: 19538 -19539 19540 1144 -19541 0 19538 -19539 19540 1144 -19542 0 19538 -19539 19540 1144 19543 0 c 1-1 --> 0 c (-b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ b^{104, 11}_0 ∧ -p_1144) -> (-b^{104, 12}_2 ∧ -b^{104, 12}_1 ∧ -b^{104, 12}_0) c in CNF: c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ p_1144 ∨ -b^{104, 12}_2 c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ p_1144 ∨ -b^{104, 12}_1 c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ p_1144 ∨ -b^{104, 12}_0 c in DIMACS: 19538 19539 -19540 1144 -19541 0 19538 19539 -19540 1144 -19542 0 19538 19539 -19540 1144 -19543 0 c 0-1 --> -1 c (-b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ -b^{104, 11}_0 ∧ -p_1144) -> ( b^{104, 12}_2 ∧ -b^{104, 12}_1 ∧ b^{104, 12}_0) c in CNF: c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ p_1144 ∨ b^{104, 12}_2 c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ p_1144 ∨ -b^{104, 12}_1 c b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ p_1144 ∨ b^{104, 12}_0 c in DIMACS: 19538 19539 19540 1144 19541 0 19538 19539 19540 1144 -19542 0 19538 19539 19540 1144 19543 0 c -1-1 --> -2 c ( b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ b^{104, 11}_0 ∧ -p_1144) -> ( b^{104, 12}_2 ∧ b^{104, 12}_1 ∧ -b^{104, 12}_0) c in CNF: c -b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ p_1144 ∨ b^{104, 12}_2 c -b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ p_1144 ∨ b^{104, 12}_1 c -b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ p_1144 ∨ -b^{104, 12}_0 c in DIMACS: -19538 19539 -19540 1144 19541 0 -19538 19539 -19540 1144 19542 0 -19538 19539 -19540 1144 -19543 0 c -2-1 --> break c ( b^{104, 11}_2 ∧ b^{104, 11}_1 ∧ -b^{104, 11}_0 ∧ -p_1144) -> break c in CNF: c -b^{104, 11}_2 ∨ -b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ p_1144 ∨ break c in DIMACS: -19538 -19539 19540 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{104, 11}_2 ∧ -b^{104, 11}_1 ∧ -b^{104, 11}_0 ∧ true) c in CNF: c -b^{104, 11}_2 ∨ b^{104, 11}_1 ∨ b^{104, 11}_0 ∨ false c in DIMACS: -19538 19539 19540 0 c 3 does not represent an automaton state. c -(-b^{104, 11}_2 ∧ b^{104, 11}_1 ∧ b^{104, 11}_0 ∧ true) c in CNF: c b^{104, 11}_2 ∨ -b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ false c in DIMACS: 19538 -19539 -19540 0 c -3 does not represent an automaton state. c -( b^{104, 11}_2 ∧ b^{104, 11}_1 ∧ b^{104, 11}_0 ∧ true) c in CNF: c -b^{104, 11}_2 ∨ -b^{104, 11}_1 ∨ -b^{104, 11}_0 ∨ false c in DIMACS: -19538 -19539 -19540 0 c INIT for k = 105 c -b^{105, 1}_2 c -b^{105, 1}_1 c -b^{105, 1}_0 c in DIMACS: -19544 0 -19545 0 -19546 0 c Transitions for k = 105 c i = 1 c -2+1 --> -1 c ( b^{105, 1}_2 ∧ b^{105, 1}_1 ∧ -b^{105, 1}_0 ∧ p_105) -> ( b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ b^{105, 2}_0) c in CNF: c -b^{105, 1}_2 ∨ -b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ -p_105 ∨ b^{105, 2}_2 c -b^{105, 1}_2 ∨ -b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ -p_105 ∨ -b^{105, 2}_1 c -b^{105, 1}_2 ∨ -b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ -p_105 ∨ b^{105, 2}_0 c in DIMACS: -19544 -19545 19546 -105 19547 0 -19544 -19545 19546 -105 -19548 0 -19544 -19545 19546 -105 19549 0 c -1+1 --> 0 c ( b^{105, 1}_2 ∧ -b^{105, 1}_1 ∧ b^{105, 1}_0 ∧ p_105) -> (-b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ -b^{105, 2}_0) c in CNF: c -b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ -p_105 ∨ -b^{105, 2}_2 c -b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ -p_105 ∨ -b^{105, 2}_1 c -b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ -p_105 ∨ -b^{105, 2}_0 c in DIMACS: -19544 19545 -19546 -105 -19547 0 -19544 19545 -19546 -105 -19548 0 -19544 19545 -19546 -105 -19549 0 c 0+1 --> 1 c (-b^{105, 1}_2 ∧ -b^{105, 1}_1 ∧ -b^{105, 1}_0 ∧ p_105) -> (-b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ b^{105, 2}_0) c in CNF: c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ -p_105 ∨ -b^{105, 2}_2 c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ -p_105 ∨ -b^{105, 2}_1 c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ -p_105 ∨ b^{105, 2}_0 c in DIMACS: 19544 19545 19546 -105 -19547 0 19544 19545 19546 -105 -19548 0 19544 19545 19546 -105 19549 0 c 1+1 --> 2 c (-b^{105, 1}_2 ∧ -b^{105, 1}_1 ∧ b^{105, 1}_0 ∧ p_105) -> (-b^{105, 2}_2 ∧ b^{105, 2}_1 ∧ -b^{105, 2}_0) c in CNF: c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ -p_105 ∨ -b^{105, 2}_2 c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ -p_105 ∨ b^{105, 2}_1 c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ -p_105 ∨ -b^{105, 2}_0 c in DIMACS: 19544 19545 -19546 -105 -19547 0 19544 19545 -19546 -105 19548 0 19544 19545 -19546 -105 -19549 0 c 2+1 --> break c (-b^{105, 1}_2 ∧ b^{105, 1}_1 ∧ -b^{105, 1}_0 ∧ p_105) -> break c in CNF: c b^{105, 1}_2 ∨ -b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ -p_105 ∨ break c in DIMACS: 19544 -19545 19546 -105 1162 0 c 2-1 --> 1 c (-b^{105, 1}_2 ∧ b^{105, 1}_1 ∧ -b^{105, 1}_0 ∧ -p_105) -> (-b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ b^{105, 2}_0) c in CNF: c b^{105, 1}_2 ∨ -b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ p_105 ∨ -b^{105, 2}_2 c b^{105, 1}_2 ∨ -b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ p_105 ∨ -b^{105, 2}_1 c b^{105, 1}_2 ∨ -b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ p_105 ∨ b^{105, 2}_0 c in DIMACS: 19544 -19545 19546 105 -19547 0 19544 -19545 19546 105 -19548 0 19544 -19545 19546 105 19549 0 c 1-1 --> 0 c (-b^{105, 1}_2 ∧ -b^{105, 1}_1 ∧ b^{105, 1}_0 ∧ -p_105) -> (-b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ -b^{105, 2}_0) c in CNF: c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ p_105 ∨ -b^{105, 2}_2 c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ p_105 ∨ -b^{105, 2}_1 c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ p_105 ∨ -b^{105, 2}_0 c in DIMACS: 19544 19545 -19546 105 -19547 0 19544 19545 -19546 105 -19548 0 19544 19545 -19546 105 -19549 0 c 0-1 --> -1 c (-b^{105, 1}_2 ∧ -b^{105, 1}_1 ∧ -b^{105, 1}_0 ∧ -p_105) -> ( b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ b^{105, 2}_0) c in CNF: c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ p_105 ∨ b^{105, 2}_2 c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ p_105 ∨ -b^{105, 2}_1 c b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ p_105 ∨ b^{105, 2}_0 c in DIMACS: 19544 19545 19546 105 19547 0 19544 19545 19546 105 -19548 0 19544 19545 19546 105 19549 0 c -1-1 --> -2 c ( b^{105, 1}_2 ∧ -b^{105, 1}_1 ∧ b^{105, 1}_0 ∧ -p_105) -> ( b^{105, 2}_2 ∧ b^{105, 2}_1 ∧ -b^{105, 2}_0) c in CNF: c -b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ p_105 ∨ b^{105, 2}_2 c -b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ p_105 ∨ b^{105, 2}_1 c -b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ p_105 ∨ -b^{105, 2}_0 c in DIMACS: -19544 19545 -19546 105 19547 0 -19544 19545 -19546 105 19548 0 -19544 19545 -19546 105 -19549 0 c -2-1 --> break c ( b^{105, 1}_2 ∧ b^{105, 1}_1 ∧ -b^{105, 1}_0 ∧ -p_105) -> break c in CNF: c -b^{105, 1}_2 ∨ -b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ p_105 ∨ break c in DIMACS: -19544 -19545 19546 105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 1}_2 ∧ -b^{105, 1}_1 ∧ -b^{105, 1}_0 ∧ true) c in CNF: c -b^{105, 1}_2 ∨ b^{105, 1}_1 ∨ b^{105, 1}_0 ∨ false c in DIMACS: -19544 19545 19546 0 c 3 does not represent an automaton state. c -(-b^{105, 1}_2 ∧ b^{105, 1}_1 ∧ b^{105, 1}_0 ∧ true) c in CNF: c b^{105, 1}_2 ∨ -b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ false c in DIMACS: 19544 -19545 -19546 0 c -3 does not represent an automaton state. c -( b^{105, 1}_2 ∧ b^{105, 1}_1 ∧ b^{105, 1}_0 ∧ true) c in CNF: c -b^{105, 1}_2 ∨ -b^{105, 1}_1 ∨ -b^{105, 1}_0 ∨ false c in DIMACS: -19544 -19545 -19546 0 c i = 2 c -2+1 --> -1 c ( b^{105, 2}_2 ∧ b^{105, 2}_1 ∧ -b^{105, 2}_0 ∧ p_210) -> ( b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ b^{105, 3}_0) c in CNF: c -b^{105, 2}_2 ∨ -b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ -p_210 ∨ b^{105, 3}_2 c -b^{105, 2}_2 ∨ -b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ -p_210 ∨ -b^{105, 3}_1 c -b^{105, 2}_2 ∨ -b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ -p_210 ∨ b^{105, 3}_0 c in DIMACS: -19547 -19548 19549 -210 19550 0 -19547 -19548 19549 -210 -19551 0 -19547 -19548 19549 -210 19552 0 c -1+1 --> 0 c ( b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ b^{105, 2}_0 ∧ p_210) -> (-b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ -b^{105, 3}_0) c in CNF: c -b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ -p_210 ∨ -b^{105, 3}_2 c -b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ -p_210 ∨ -b^{105, 3}_1 c -b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ -p_210 ∨ -b^{105, 3}_0 c in DIMACS: -19547 19548 -19549 -210 -19550 0 -19547 19548 -19549 -210 -19551 0 -19547 19548 -19549 -210 -19552 0 c 0+1 --> 1 c (-b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ -b^{105, 2}_0 ∧ p_210) -> (-b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ b^{105, 3}_0) c in CNF: c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ -p_210 ∨ -b^{105, 3}_2 c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ -p_210 ∨ -b^{105, 3}_1 c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ -p_210 ∨ b^{105, 3}_0 c in DIMACS: 19547 19548 19549 -210 -19550 0 19547 19548 19549 -210 -19551 0 19547 19548 19549 -210 19552 0 c 1+1 --> 2 c (-b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ b^{105, 2}_0 ∧ p_210) -> (-b^{105, 3}_2 ∧ b^{105, 3}_1 ∧ -b^{105, 3}_0) c in CNF: c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ -p_210 ∨ -b^{105, 3}_2 c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ -p_210 ∨ b^{105, 3}_1 c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ -p_210 ∨ -b^{105, 3}_0 c in DIMACS: 19547 19548 -19549 -210 -19550 0 19547 19548 -19549 -210 19551 0 19547 19548 -19549 -210 -19552 0 c 2+1 --> break c (-b^{105, 2}_2 ∧ b^{105, 2}_1 ∧ -b^{105, 2}_0 ∧ p_210) -> break c in CNF: c b^{105, 2}_2 ∨ -b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ -p_210 ∨ break c in DIMACS: 19547 -19548 19549 -210 1162 0 c 2-1 --> 1 c (-b^{105, 2}_2 ∧ b^{105, 2}_1 ∧ -b^{105, 2}_0 ∧ -p_210) -> (-b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ b^{105, 3}_0) c in CNF: c b^{105, 2}_2 ∨ -b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ p_210 ∨ -b^{105, 3}_2 c b^{105, 2}_2 ∨ -b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ p_210 ∨ -b^{105, 3}_1 c b^{105, 2}_2 ∨ -b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ p_210 ∨ b^{105, 3}_0 c in DIMACS: 19547 -19548 19549 210 -19550 0 19547 -19548 19549 210 -19551 0 19547 -19548 19549 210 19552 0 c 1-1 --> 0 c (-b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ b^{105, 2}_0 ∧ -p_210) -> (-b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ -b^{105, 3}_0) c in CNF: c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ p_210 ∨ -b^{105, 3}_2 c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ p_210 ∨ -b^{105, 3}_1 c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ p_210 ∨ -b^{105, 3}_0 c in DIMACS: 19547 19548 -19549 210 -19550 0 19547 19548 -19549 210 -19551 0 19547 19548 -19549 210 -19552 0 c 0-1 --> -1 c (-b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ -b^{105, 2}_0 ∧ -p_210) -> ( b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ b^{105, 3}_0) c in CNF: c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ p_210 ∨ b^{105, 3}_2 c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ p_210 ∨ -b^{105, 3}_1 c b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ p_210 ∨ b^{105, 3}_0 c in DIMACS: 19547 19548 19549 210 19550 0 19547 19548 19549 210 -19551 0 19547 19548 19549 210 19552 0 c -1-1 --> -2 c ( b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ b^{105, 2}_0 ∧ -p_210) -> ( b^{105, 3}_2 ∧ b^{105, 3}_1 ∧ -b^{105, 3}_0) c in CNF: c -b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ p_210 ∨ b^{105, 3}_2 c -b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ p_210 ∨ b^{105, 3}_1 c -b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ p_210 ∨ -b^{105, 3}_0 c in DIMACS: -19547 19548 -19549 210 19550 0 -19547 19548 -19549 210 19551 0 -19547 19548 -19549 210 -19552 0 c -2-1 --> break c ( b^{105, 2}_2 ∧ b^{105, 2}_1 ∧ -b^{105, 2}_0 ∧ -p_210) -> break c in CNF: c -b^{105, 2}_2 ∨ -b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ p_210 ∨ break c in DIMACS: -19547 -19548 19549 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 2}_2 ∧ -b^{105, 2}_1 ∧ -b^{105, 2}_0 ∧ true) c in CNF: c -b^{105, 2}_2 ∨ b^{105, 2}_1 ∨ b^{105, 2}_0 ∨ false c in DIMACS: -19547 19548 19549 0 c 3 does not represent an automaton state. c -(-b^{105, 2}_2 ∧ b^{105, 2}_1 ∧ b^{105, 2}_0 ∧ true) c in CNF: c b^{105, 2}_2 ∨ -b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ false c in DIMACS: 19547 -19548 -19549 0 c -3 does not represent an automaton state. c -( b^{105, 2}_2 ∧ b^{105, 2}_1 ∧ b^{105, 2}_0 ∧ true) c in CNF: c -b^{105, 2}_2 ∨ -b^{105, 2}_1 ∨ -b^{105, 2}_0 ∨ false c in DIMACS: -19547 -19548 -19549 0 c i = 3 c -2+1 --> -1 c ( b^{105, 3}_2 ∧ b^{105, 3}_1 ∧ -b^{105, 3}_0 ∧ p_315) -> ( b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ b^{105, 4}_0) c in CNF: c -b^{105, 3}_2 ∨ -b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ -p_315 ∨ b^{105, 4}_2 c -b^{105, 3}_2 ∨ -b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ -p_315 ∨ -b^{105, 4}_1 c -b^{105, 3}_2 ∨ -b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ -p_315 ∨ b^{105, 4}_0 c in DIMACS: -19550 -19551 19552 -315 19553 0 -19550 -19551 19552 -315 -19554 0 -19550 -19551 19552 -315 19555 0 c -1+1 --> 0 c ( b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ b^{105, 3}_0 ∧ p_315) -> (-b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ -b^{105, 4}_0) c in CNF: c -b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ -p_315 ∨ -b^{105, 4}_2 c -b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ -p_315 ∨ -b^{105, 4}_1 c -b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ -p_315 ∨ -b^{105, 4}_0 c in DIMACS: -19550 19551 -19552 -315 -19553 0 -19550 19551 -19552 -315 -19554 0 -19550 19551 -19552 -315 -19555 0 c 0+1 --> 1 c (-b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ -b^{105, 3}_0 ∧ p_315) -> (-b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ b^{105, 4}_0) c in CNF: c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ -p_315 ∨ -b^{105, 4}_2 c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ -p_315 ∨ -b^{105, 4}_1 c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ -p_315 ∨ b^{105, 4}_0 c in DIMACS: 19550 19551 19552 -315 -19553 0 19550 19551 19552 -315 -19554 0 19550 19551 19552 -315 19555 0 c 1+1 --> 2 c (-b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ b^{105, 3}_0 ∧ p_315) -> (-b^{105, 4}_2 ∧ b^{105, 4}_1 ∧ -b^{105, 4}_0) c in CNF: c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ -p_315 ∨ -b^{105, 4}_2 c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ -p_315 ∨ b^{105, 4}_1 c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ -p_315 ∨ -b^{105, 4}_0 c in DIMACS: 19550 19551 -19552 -315 -19553 0 19550 19551 -19552 -315 19554 0 19550 19551 -19552 -315 -19555 0 c 2+1 --> break c (-b^{105, 3}_2 ∧ b^{105, 3}_1 ∧ -b^{105, 3}_0 ∧ p_315) -> break c in CNF: c b^{105, 3}_2 ∨ -b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ -p_315 ∨ break c in DIMACS: 19550 -19551 19552 -315 1162 0 c 2-1 --> 1 c (-b^{105, 3}_2 ∧ b^{105, 3}_1 ∧ -b^{105, 3}_0 ∧ -p_315) -> (-b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ b^{105, 4}_0) c in CNF: c b^{105, 3}_2 ∨ -b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ p_315 ∨ -b^{105, 4}_2 c b^{105, 3}_2 ∨ -b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ p_315 ∨ -b^{105, 4}_1 c b^{105, 3}_2 ∨ -b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ p_315 ∨ b^{105, 4}_0 c in DIMACS: 19550 -19551 19552 315 -19553 0 19550 -19551 19552 315 -19554 0 19550 -19551 19552 315 19555 0 c 1-1 --> 0 c (-b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ b^{105, 3}_0 ∧ -p_315) -> (-b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ -b^{105, 4}_0) c in CNF: c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ p_315 ∨ -b^{105, 4}_2 c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ p_315 ∨ -b^{105, 4}_1 c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ p_315 ∨ -b^{105, 4}_0 c in DIMACS: 19550 19551 -19552 315 -19553 0 19550 19551 -19552 315 -19554 0 19550 19551 -19552 315 -19555 0 c 0-1 --> -1 c (-b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ -b^{105, 3}_0 ∧ -p_315) -> ( b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ b^{105, 4}_0) c in CNF: c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ p_315 ∨ b^{105, 4}_2 c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ p_315 ∨ -b^{105, 4}_1 c b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ p_315 ∨ b^{105, 4}_0 c in DIMACS: 19550 19551 19552 315 19553 0 19550 19551 19552 315 -19554 0 19550 19551 19552 315 19555 0 c -1-1 --> -2 c ( b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ b^{105, 3}_0 ∧ -p_315) -> ( b^{105, 4}_2 ∧ b^{105, 4}_1 ∧ -b^{105, 4}_0) c in CNF: c -b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ p_315 ∨ b^{105, 4}_2 c -b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ p_315 ∨ b^{105, 4}_1 c -b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ p_315 ∨ -b^{105, 4}_0 c in DIMACS: -19550 19551 -19552 315 19553 0 -19550 19551 -19552 315 19554 0 -19550 19551 -19552 315 -19555 0 c -2-1 --> break c ( b^{105, 3}_2 ∧ b^{105, 3}_1 ∧ -b^{105, 3}_0 ∧ -p_315) -> break c in CNF: c -b^{105, 3}_2 ∨ -b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ p_315 ∨ break c in DIMACS: -19550 -19551 19552 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 3}_2 ∧ -b^{105, 3}_1 ∧ -b^{105, 3}_0 ∧ true) c in CNF: c -b^{105, 3}_2 ∨ b^{105, 3}_1 ∨ b^{105, 3}_0 ∨ false c in DIMACS: -19550 19551 19552 0 c 3 does not represent an automaton state. c -(-b^{105, 3}_2 ∧ b^{105, 3}_1 ∧ b^{105, 3}_0 ∧ true) c in CNF: c b^{105, 3}_2 ∨ -b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ false c in DIMACS: 19550 -19551 -19552 0 c -3 does not represent an automaton state. c -( b^{105, 3}_2 ∧ b^{105, 3}_1 ∧ b^{105, 3}_0 ∧ true) c in CNF: c -b^{105, 3}_2 ∨ -b^{105, 3}_1 ∨ -b^{105, 3}_0 ∨ false c in DIMACS: -19550 -19551 -19552 0 c i = 4 c -2+1 --> -1 c ( b^{105, 4}_2 ∧ b^{105, 4}_1 ∧ -b^{105, 4}_0 ∧ p_420) -> ( b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ b^{105, 5}_0) c in CNF: c -b^{105, 4}_2 ∨ -b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ -p_420 ∨ b^{105, 5}_2 c -b^{105, 4}_2 ∨ -b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ -p_420 ∨ -b^{105, 5}_1 c -b^{105, 4}_2 ∨ -b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ -p_420 ∨ b^{105, 5}_0 c in DIMACS: -19553 -19554 19555 -420 19556 0 -19553 -19554 19555 -420 -19557 0 -19553 -19554 19555 -420 19558 0 c -1+1 --> 0 c ( b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ b^{105, 4}_0 ∧ p_420) -> (-b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ -b^{105, 5}_0) c in CNF: c -b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ -p_420 ∨ -b^{105, 5}_2 c -b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ -p_420 ∨ -b^{105, 5}_1 c -b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ -p_420 ∨ -b^{105, 5}_0 c in DIMACS: -19553 19554 -19555 -420 -19556 0 -19553 19554 -19555 -420 -19557 0 -19553 19554 -19555 -420 -19558 0 c 0+1 --> 1 c (-b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ -b^{105, 4}_0 ∧ p_420) -> (-b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ b^{105, 5}_0) c in CNF: c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ -p_420 ∨ -b^{105, 5}_2 c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ -p_420 ∨ -b^{105, 5}_1 c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ -p_420 ∨ b^{105, 5}_0 c in DIMACS: 19553 19554 19555 -420 -19556 0 19553 19554 19555 -420 -19557 0 19553 19554 19555 -420 19558 0 c 1+1 --> 2 c (-b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ b^{105, 4}_0 ∧ p_420) -> (-b^{105, 5}_2 ∧ b^{105, 5}_1 ∧ -b^{105, 5}_0) c in CNF: c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ -p_420 ∨ -b^{105, 5}_2 c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ -p_420 ∨ b^{105, 5}_1 c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ -p_420 ∨ -b^{105, 5}_0 c in DIMACS: 19553 19554 -19555 -420 -19556 0 19553 19554 -19555 -420 19557 0 19553 19554 -19555 -420 -19558 0 c 2+1 --> break c (-b^{105, 4}_2 ∧ b^{105, 4}_1 ∧ -b^{105, 4}_0 ∧ p_420) -> break c in CNF: c b^{105, 4}_2 ∨ -b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ -p_420 ∨ break c in DIMACS: 19553 -19554 19555 -420 1162 0 c 2-1 --> 1 c (-b^{105, 4}_2 ∧ b^{105, 4}_1 ∧ -b^{105, 4}_0 ∧ -p_420) -> (-b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ b^{105, 5}_0) c in CNF: c b^{105, 4}_2 ∨ -b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ p_420 ∨ -b^{105, 5}_2 c b^{105, 4}_2 ∨ -b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ p_420 ∨ -b^{105, 5}_1 c b^{105, 4}_2 ∨ -b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ p_420 ∨ b^{105, 5}_0 c in DIMACS: 19553 -19554 19555 420 -19556 0 19553 -19554 19555 420 -19557 0 19553 -19554 19555 420 19558 0 c 1-1 --> 0 c (-b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ b^{105, 4}_0 ∧ -p_420) -> (-b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ -b^{105, 5}_0) c in CNF: c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ p_420 ∨ -b^{105, 5}_2 c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ p_420 ∨ -b^{105, 5}_1 c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ p_420 ∨ -b^{105, 5}_0 c in DIMACS: 19553 19554 -19555 420 -19556 0 19553 19554 -19555 420 -19557 0 19553 19554 -19555 420 -19558 0 c 0-1 --> -1 c (-b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ -b^{105, 4}_0 ∧ -p_420) -> ( b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ b^{105, 5}_0) c in CNF: c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ p_420 ∨ b^{105, 5}_2 c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ p_420 ∨ -b^{105, 5}_1 c b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ p_420 ∨ b^{105, 5}_0 c in DIMACS: 19553 19554 19555 420 19556 0 19553 19554 19555 420 -19557 0 19553 19554 19555 420 19558 0 c -1-1 --> -2 c ( b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ b^{105, 4}_0 ∧ -p_420) -> ( b^{105, 5}_2 ∧ b^{105, 5}_1 ∧ -b^{105, 5}_0) c in CNF: c -b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ p_420 ∨ b^{105, 5}_2 c -b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ p_420 ∨ b^{105, 5}_1 c -b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ p_420 ∨ -b^{105, 5}_0 c in DIMACS: -19553 19554 -19555 420 19556 0 -19553 19554 -19555 420 19557 0 -19553 19554 -19555 420 -19558 0 c -2-1 --> break c ( b^{105, 4}_2 ∧ b^{105, 4}_1 ∧ -b^{105, 4}_0 ∧ -p_420) -> break c in CNF: c -b^{105, 4}_2 ∨ -b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ p_420 ∨ break c in DIMACS: -19553 -19554 19555 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 4}_2 ∧ -b^{105, 4}_1 ∧ -b^{105, 4}_0 ∧ true) c in CNF: c -b^{105, 4}_2 ∨ b^{105, 4}_1 ∨ b^{105, 4}_0 ∨ false c in DIMACS: -19553 19554 19555 0 c 3 does not represent an automaton state. c -(-b^{105, 4}_2 ∧ b^{105, 4}_1 ∧ b^{105, 4}_0 ∧ true) c in CNF: c b^{105, 4}_2 ∨ -b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ false c in DIMACS: 19553 -19554 -19555 0 c -3 does not represent an automaton state. c -( b^{105, 4}_2 ∧ b^{105, 4}_1 ∧ b^{105, 4}_0 ∧ true) c in CNF: c -b^{105, 4}_2 ∨ -b^{105, 4}_1 ∨ -b^{105, 4}_0 ∨ false c in DIMACS: -19553 -19554 -19555 0 c i = 5 c -2+1 --> -1 c ( b^{105, 5}_2 ∧ b^{105, 5}_1 ∧ -b^{105, 5}_0 ∧ p_525) -> ( b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ b^{105, 6}_0) c in CNF: c -b^{105, 5}_2 ∨ -b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ -p_525 ∨ b^{105, 6}_2 c -b^{105, 5}_2 ∨ -b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ -p_525 ∨ -b^{105, 6}_1 c -b^{105, 5}_2 ∨ -b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ -p_525 ∨ b^{105, 6}_0 c in DIMACS: -19556 -19557 19558 -525 19559 0 -19556 -19557 19558 -525 -19560 0 -19556 -19557 19558 -525 19561 0 c -1+1 --> 0 c ( b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ b^{105, 5}_0 ∧ p_525) -> (-b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ -b^{105, 6}_0) c in CNF: c -b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ -p_525 ∨ -b^{105, 6}_2 c -b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ -p_525 ∨ -b^{105, 6}_1 c -b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ -p_525 ∨ -b^{105, 6}_0 c in DIMACS: -19556 19557 -19558 -525 -19559 0 -19556 19557 -19558 -525 -19560 0 -19556 19557 -19558 -525 -19561 0 c 0+1 --> 1 c (-b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ -b^{105, 5}_0 ∧ p_525) -> (-b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ b^{105, 6}_0) c in CNF: c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ -p_525 ∨ -b^{105, 6}_2 c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ -p_525 ∨ -b^{105, 6}_1 c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ -p_525 ∨ b^{105, 6}_0 c in DIMACS: 19556 19557 19558 -525 -19559 0 19556 19557 19558 -525 -19560 0 19556 19557 19558 -525 19561 0 c 1+1 --> 2 c (-b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ b^{105, 5}_0 ∧ p_525) -> (-b^{105, 6}_2 ∧ b^{105, 6}_1 ∧ -b^{105, 6}_0) c in CNF: c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ -p_525 ∨ -b^{105, 6}_2 c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ -p_525 ∨ b^{105, 6}_1 c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ -p_525 ∨ -b^{105, 6}_0 c in DIMACS: 19556 19557 -19558 -525 -19559 0 19556 19557 -19558 -525 19560 0 19556 19557 -19558 -525 -19561 0 c 2+1 --> break c (-b^{105, 5}_2 ∧ b^{105, 5}_1 ∧ -b^{105, 5}_0 ∧ p_525) -> break c in CNF: c b^{105, 5}_2 ∨ -b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ -p_525 ∨ break c in DIMACS: 19556 -19557 19558 -525 1162 0 c 2-1 --> 1 c (-b^{105, 5}_2 ∧ b^{105, 5}_1 ∧ -b^{105, 5}_0 ∧ -p_525) -> (-b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ b^{105, 6}_0) c in CNF: c b^{105, 5}_2 ∨ -b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ p_525 ∨ -b^{105, 6}_2 c b^{105, 5}_2 ∨ -b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ p_525 ∨ -b^{105, 6}_1 c b^{105, 5}_2 ∨ -b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ p_525 ∨ b^{105, 6}_0 c in DIMACS: 19556 -19557 19558 525 -19559 0 19556 -19557 19558 525 -19560 0 19556 -19557 19558 525 19561 0 c 1-1 --> 0 c (-b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ b^{105, 5}_0 ∧ -p_525) -> (-b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ -b^{105, 6}_0) c in CNF: c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ p_525 ∨ -b^{105, 6}_2 c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ p_525 ∨ -b^{105, 6}_1 c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ p_525 ∨ -b^{105, 6}_0 c in DIMACS: 19556 19557 -19558 525 -19559 0 19556 19557 -19558 525 -19560 0 19556 19557 -19558 525 -19561 0 c 0-1 --> -1 c (-b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ -b^{105, 5}_0 ∧ -p_525) -> ( b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ b^{105, 6}_0) c in CNF: c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ p_525 ∨ b^{105, 6}_2 c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ p_525 ∨ -b^{105, 6}_1 c b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ p_525 ∨ b^{105, 6}_0 c in DIMACS: 19556 19557 19558 525 19559 0 19556 19557 19558 525 -19560 0 19556 19557 19558 525 19561 0 c -1-1 --> -2 c ( b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ b^{105, 5}_0 ∧ -p_525) -> ( b^{105, 6}_2 ∧ b^{105, 6}_1 ∧ -b^{105, 6}_0) c in CNF: c -b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ p_525 ∨ b^{105, 6}_2 c -b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ p_525 ∨ b^{105, 6}_1 c -b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ p_525 ∨ -b^{105, 6}_0 c in DIMACS: -19556 19557 -19558 525 19559 0 -19556 19557 -19558 525 19560 0 -19556 19557 -19558 525 -19561 0 c -2-1 --> break c ( b^{105, 5}_2 ∧ b^{105, 5}_1 ∧ -b^{105, 5}_0 ∧ -p_525) -> break c in CNF: c -b^{105, 5}_2 ∨ -b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ p_525 ∨ break c in DIMACS: -19556 -19557 19558 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 5}_2 ∧ -b^{105, 5}_1 ∧ -b^{105, 5}_0 ∧ true) c in CNF: c -b^{105, 5}_2 ∨ b^{105, 5}_1 ∨ b^{105, 5}_0 ∨ false c in DIMACS: -19556 19557 19558 0 c 3 does not represent an automaton state. c -(-b^{105, 5}_2 ∧ b^{105, 5}_1 ∧ b^{105, 5}_0 ∧ true) c in CNF: c b^{105, 5}_2 ∨ -b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ false c in DIMACS: 19556 -19557 -19558 0 c -3 does not represent an automaton state. c -( b^{105, 5}_2 ∧ b^{105, 5}_1 ∧ b^{105, 5}_0 ∧ true) c in CNF: c -b^{105, 5}_2 ∨ -b^{105, 5}_1 ∨ -b^{105, 5}_0 ∨ false c in DIMACS: -19556 -19557 -19558 0 c i = 6 c -2+1 --> -1 c ( b^{105, 6}_2 ∧ b^{105, 6}_1 ∧ -b^{105, 6}_0 ∧ p_630) -> ( b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ b^{105, 7}_0) c in CNF: c -b^{105, 6}_2 ∨ -b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ -p_630 ∨ b^{105, 7}_2 c -b^{105, 6}_2 ∨ -b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ -p_630 ∨ -b^{105, 7}_1 c -b^{105, 6}_2 ∨ -b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ -p_630 ∨ b^{105, 7}_0 c in DIMACS: -19559 -19560 19561 -630 19562 0 -19559 -19560 19561 -630 -19563 0 -19559 -19560 19561 -630 19564 0 c -1+1 --> 0 c ( b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ b^{105, 6}_0 ∧ p_630) -> (-b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ -b^{105, 7}_0) c in CNF: c -b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ -p_630 ∨ -b^{105, 7}_2 c -b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ -p_630 ∨ -b^{105, 7}_1 c -b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ -p_630 ∨ -b^{105, 7}_0 c in DIMACS: -19559 19560 -19561 -630 -19562 0 -19559 19560 -19561 -630 -19563 0 -19559 19560 -19561 -630 -19564 0 c 0+1 --> 1 c (-b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ -b^{105, 6}_0 ∧ p_630) -> (-b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ b^{105, 7}_0) c in CNF: c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ -p_630 ∨ -b^{105, 7}_2 c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ -p_630 ∨ -b^{105, 7}_1 c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ -p_630 ∨ b^{105, 7}_0 c in DIMACS: 19559 19560 19561 -630 -19562 0 19559 19560 19561 -630 -19563 0 19559 19560 19561 -630 19564 0 c 1+1 --> 2 c (-b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ b^{105, 6}_0 ∧ p_630) -> (-b^{105, 7}_2 ∧ b^{105, 7}_1 ∧ -b^{105, 7}_0) c in CNF: c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ -p_630 ∨ -b^{105, 7}_2 c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ -p_630 ∨ b^{105, 7}_1 c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ -p_630 ∨ -b^{105, 7}_0 c in DIMACS: 19559 19560 -19561 -630 -19562 0 19559 19560 -19561 -630 19563 0 19559 19560 -19561 -630 -19564 0 c 2+1 --> break c (-b^{105, 6}_2 ∧ b^{105, 6}_1 ∧ -b^{105, 6}_0 ∧ p_630) -> break c in CNF: c b^{105, 6}_2 ∨ -b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ -p_630 ∨ break c in DIMACS: 19559 -19560 19561 -630 1162 0 c 2-1 --> 1 c (-b^{105, 6}_2 ∧ b^{105, 6}_1 ∧ -b^{105, 6}_0 ∧ -p_630) -> (-b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ b^{105, 7}_0) c in CNF: c b^{105, 6}_2 ∨ -b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ p_630 ∨ -b^{105, 7}_2 c b^{105, 6}_2 ∨ -b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ p_630 ∨ -b^{105, 7}_1 c b^{105, 6}_2 ∨ -b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ p_630 ∨ b^{105, 7}_0 c in DIMACS: 19559 -19560 19561 630 -19562 0 19559 -19560 19561 630 -19563 0 19559 -19560 19561 630 19564 0 c 1-1 --> 0 c (-b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ b^{105, 6}_0 ∧ -p_630) -> (-b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ -b^{105, 7}_0) c in CNF: c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ p_630 ∨ -b^{105, 7}_2 c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ p_630 ∨ -b^{105, 7}_1 c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ p_630 ∨ -b^{105, 7}_0 c in DIMACS: 19559 19560 -19561 630 -19562 0 19559 19560 -19561 630 -19563 0 19559 19560 -19561 630 -19564 0 c 0-1 --> -1 c (-b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ -b^{105, 6}_0 ∧ -p_630) -> ( b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ b^{105, 7}_0) c in CNF: c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ p_630 ∨ b^{105, 7}_2 c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ p_630 ∨ -b^{105, 7}_1 c b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ p_630 ∨ b^{105, 7}_0 c in DIMACS: 19559 19560 19561 630 19562 0 19559 19560 19561 630 -19563 0 19559 19560 19561 630 19564 0 c -1-1 --> -2 c ( b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ b^{105, 6}_0 ∧ -p_630) -> ( b^{105, 7}_2 ∧ b^{105, 7}_1 ∧ -b^{105, 7}_0) c in CNF: c -b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ p_630 ∨ b^{105, 7}_2 c -b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ p_630 ∨ b^{105, 7}_1 c -b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ p_630 ∨ -b^{105, 7}_0 c in DIMACS: -19559 19560 -19561 630 19562 0 -19559 19560 -19561 630 19563 0 -19559 19560 -19561 630 -19564 0 c -2-1 --> break c ( b^{105, 6}_2 ∧ b^{105, 6}_1 ∧ -b^{105, 6}_0 ∧ -p_630) -> break c in CNF: c -b^{105, 6}_2 ∨ -b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ p_630 ∨ break c in DIMACS: -19559 -19560 19561 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 6}_2 ∧ -b^{105, 6}_1 ∧ -b^{105, 6}_0 ∧ true) c in CNF: c -b^{105, 6}_2 ∨ b^{105, 6}_1 ∨ b^{105, 6}_0 ∨ false c in DIMACS: -19559 19560 19561 0 c 3 does not represent an automaton state. c -(-b^{105, 6}_2 ∧ b^{105, 6}_1 ∧ b^{105, 6}_0 ∧ true) c in CNF: c b^{105, 6}_2 ∨ -b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ false c in DIMACS: 19559 -19560 -19561 0 c -3 does not represent an automaton state. c -( b^{105, 6}_2 ∧ b^{105, 6}_1 ∧ b^{105, 6}_0 ∧ true) c in CNF: c -b^{105, 6}_2 ∨ -b^{105, 6}_1 ∨ -b^{105, 6}_0 ∨ false c in DIMACS: -19559 -19560 -19561 0 c i = 7 c -2+1 --> -1 c ( b^{105, 7}_2 ∧ b^{105, 7}_1 ∧ -b^{105, 7}_0 ∧ p_735) -> ( b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ b^{105, 8}_0) c in CNF: c -b^{105, 7}_2 ∨ -b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ -p_735 ∨ b^{105, 8}_2 c -b^{105, 7}_2 ∨ -b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ -p_735 ∨ -b^{105, 8}_1 c -b^{105, 7}_2 ∨ -b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ -p_735 ∨ b^{105, 8}_0 c in DIMACS: -19562 -19563 19564 -735 19565 0 -19562 -19563 19564 -735 -19566 0 -19562 -19563 19564 -735 19567 0 c -1+1 --> 0 c ( b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ b^{105, 7}_0 ∧ p_735) -> (-b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ -b^{105, 8}_0) c in CNF: c -b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ -p_735 ∨ -b^{105, 8}_2 c -b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ -p_735 ∨ -b^{105, 8}_1 c -b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ -p_735 ∨ -b^{105, 8}_0 c in DIMACS: -19562 19563 -19564 -735 -19565 0 -19562 19563 -19564 -735 -19566 0 -19562 19563 -19564 -735 -19567 0 c 0+1 --> 1 c (-b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ -b^{105, 7}_0 ∧ p_735) -> (-b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ b^{105, 8}_0) c in CNF: c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ -p_735 ∨ -b^{105, 8}_2 c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ -p_735 ∨ -b^{105, 8}_1 c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ -p_735 ∨ b^{105, 8}_0 c in DIMACS: 19562 19563 19564 -735 -19565 0 19562 19563 19564 -735 -19566 0 19562 19563 19564 -735 19567 0 c 1+1 --> 2 c (-b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ b^{105, 7}_0 ∧ p_735) -> (-b^{105, 8}_2 ∧ b^{105, 8}_1 ∧ -b^{105, 8}_0) c in CNF: c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ -p_735 ∨ -b^{105, 8}_2 c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ -p_735 ∨ b^{105, 8}_1 c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ -p_735 ∨ -b^{105, 8}_0 c in DIMACS: 19562 19563 -19564 -735 -19565 0 19562 19563 -19564 -735 19566 0 19562 19563 -19564 -735 -19567 0 c 2+1 --> break c (-b^{105, 7}_2 ∧ b^{105, 7}_1 ∧ -b^{105, 7}_0 ∧ p_735) -> break c in CNF: c b^{105, 7}_2 ∨ -b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ -p_735 ∨ break c in DIMACS: 19562 -19563 19564 -735 1162 0 c 2-1 --> 1 c (-b^{105, 7}_2 ∧ b^{105, 7}_1 ∧ -b^{105, 7}_0 ∧ -p_735) -> (-b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ b^{105, 8}_0) c in CNF: c b^{105, 7}_2 ∨ -b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ p_735 ∨ -b^{105, 8}_2 c b^{105, 7}_2 ∨ -b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ p_735 ∨ -b^{105, 8}_1 c b^{105, 7}_2 ∨ -b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ p_735 ∨ b^{105, 8}_0 c in DIMACS: 19562 -19563 19564 735 -19565 0 19562 -19563 19564 735 -19566 0 19562 -19563 19564 735 19567 0 c 1-1 --> 0 c (-b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ b^{105, 7}_0 ∧ -p_735) -> (-b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ -b^{105, 8}_0) c in CNF: c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ p_735 ∨ -b^{105, 8}_2 c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ p_735 ∨ -b^{105, 8}_1 c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ p_735 ∨ -b^{105, 8}_0 c in DIMACS: 19562 19563 -19564 735 -19565 0 19562 19563 -19564 735 -19566 0 19562 19563 -19564 735 -19567 0 c 0-1 --> -1 c (-b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ -b^{105, 7}_0 ∧ -p_735) -> ( b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ b^{105, 8}_0) c in CNF: c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ p_735 ∨ b^{105, 8}_2 c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ p_735 ∨ -b^{105, 8}_1 c b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ p_735 ∨ b^{105, 8}_0 c in DIMACS: 19562 19563 19564 735 19565 0 19562 19563 19564 735 -19566 0 19562 19563 19564 735 19567 0 c -1-1 --> -2 c ( b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ b^{105, 7}_0 ∧ -p_735) -> ( b^{105, 8}_2 ∧ b^{105, 8}_1 ∧ -b^{105, 8}_0) c in CNF: c -b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ p_735 ∨ b^{105, 8}_2 c -b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ p_735 ∨ b^{105, 8}_1 c -b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ p_735 ∨ -b^{105, 8}_0 c in DIMACS: -19562 19563 -19564 735 19565 0 -19562 19563 -19564 735 19566 0 -19562 19563 -19564 735 -19567 0 c -2-1 --> break c ( b^{105, 7}_2 ∧ b^{105, 7}_1 ∧ -b^{105, 7}_0 ∧ -p_735) -> break c in CNF: c -b^{105, 7}_2 ∨ -b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ p_735 ∨ break c in DIMACS: -19562 -19563 19564 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 7}_2 ∧ -b^{105, 7}_1 ∧ -b^{105, 7}_0 ∧ true) c in CNF: c -b^{105, 7}_2 ∨ b^{105, 7}_1 ∨ b^{105, 7}_0 ∨ false c in DIMACS: -19562 19563 19564 0 c 3 does not represent an automaton state. c -(-b^{105, 7}_2 ∧ b^{105, 7}_1 ∧ b^{105, 7}_0 ∧ true) c in CNF: c b^{105, 7}_2 ∨ -b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ false c in DIMACS: 19562 -19563 -19564 0 c -3 does not represent an automaton state. c -( b^{105, 7}_2 ∧ b^{105, 7}_1 ∧ b^{105, 7}_0 ∧ true) c in CNF: c -b^{105, 7}_2 ∨ -b^{105, 7}_1 ∨ -b^{105, 7}_0 ∨ false c in DIMACS: -19562 -19563 -19564 0 c i = 8 c -2+1 --> -1 c ( b^{105, 8}_2 ∧ b^{105, 8}_1 ∧ -b^{105, 8}_0 ∧ p_840) -> ( b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ b^{105, 9}_0) c in CNF: c -b^{105, 8}_2 ∨ -b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ -p_840 ∨ b^{105, 9}_2 c -b^{105, 8}_2 ∨ -b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ -p_840 ∨ -b^{105, 9}_1 c -b^{105, 8}_2 ∨ -b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ -p_840 ∨ b^{105, 9}_0 c in DIMACS: -19565 -19566 19567 -840 19568 0 -19565 -19566 19567 -840 -19569 0 -19565 -19566 19567 -840 19570 0 c -1+1 --> 0 c ( b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ b^{105, 8}_0 ∧ p_840) -> (-b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ -b^{105, 9}_0) c in CNF: c -b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ -p_840 ∨ -b^{105, 9}_2 c -b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ -p_840 ∨ -b^{105, 9}_1 c -b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ -p_840 ∨ -b^{105, 9}_0 c in DIMACS: -19565 19566 -19567 -840 -19568 0 -19565 19566 -19567 -840 -19569 0 -19565 19566 -19567 -840 -19570 0 c 0+1 --> 1 c (-b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ -b^{105, 8}_0 ∧ p_840) -> (-b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ b^{105, 9}_0) c in CNF: c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ -p_840 ∨ -b^{105, 9}_2 c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ -p_840 ∨ -b^{105, 9}_1 c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ -p_840 ∨ b^{105, 9}_0 c in DIMACS: 19565 19566 19567 -840 -19568 0 19565 19566 19567 -840 -19569 0 19565 19566 19567 -840 19570 0 c 1+1 --> 2 c (-b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ b^{105, 8}_0 ∧ p_840) -> (-b^{105, 9}_2 ∧ b^{105, 9}_1 ∧ -b^{105, 9}_0) c in CNF: c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ -p_840 ∨ -b^{105, 9}_2 c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ -p_840 ∨ b^{105, 9}_1 c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ -p_840 ∨ -b^{105, 9}_0 c in DIMACS: 19565 19566 -19567 -840 -19568 0 19565 19566 -19567 -840 19569 0 19565 19566 -19567 -840 -19570 0 c 2+1 --> break c (-b^{105, 8}_2 ∧ b^{105, 8}_1 ∧ -b^{105, 8}_0 ∧ p_840) -> break c in CNF: c b^{105, 8}_2 ∨ -b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ -p_840 ∨ break c in DIMACS: 19565 -19566 19567 -840 1162 0 c 2-1 --> 1 c (-b^{105, 8}_2 ∧ b^{105, 8}_1 ∧ -b^{105, 8}_0 ∧ -p_840) -> (-b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ b^{105, 9}_0) c in CNF: c b^{105, 8}_2 ∨ -b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ p_840 ∨ -b^{105, 9}_2 c b^{105, 8}_2 ∨ -b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ p_840 ∨ -b^{105, 9}_1 c b^{105, 8}_2 ∨ -b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ p_840 ∨ b^{105, 9}_0 c in DIMACS: 19565 -19566 19567 840 -19568 0 19565 -19566 19567 840 -19569 0 19565 -19566 19567 840 19570 0 c 1-1 --> 0 c (-b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ b^{105, 8}_0 ∧ -p_840) -> (-b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ -b^{105, 9}_0) c in CNF: c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ p_840 ∨ -b^{105, 9}_2 c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ p_840 ∨ -b^{105, 9}_1 c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ p_840 ∨ -b^{105, 9}_0 c in DIMACS: 19565 19566 -19567 840 -19568 0 19565 19566 -19567 840 -19569 0 19565 19566 -19567 840 -19570 0 c 0-1 --> -1 c (-b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ -b^{105, 8}_0 ∧ -p_840) -> ( b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ b^{105, 9}_0) c in CNF: c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ p_840 ∨ b^{105, 9}_2 c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ p_840 ∨ -b^{105, 9}_1 c b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ p_840 ∨ b^{105, 9}_0 c in DIMACS: 19565 19566 19567 840 19568 0 19565 19566 19567 840 -19569 0 19565 19566 19567 840 19570 0 c -1-1 --> -2 c ( b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ b^{105, 8}_0 ∧ -p_840) -> ( b^{105, 9}_2 ∧ b^{105, 9}_1 ∧ -b^{105, 9}_0) c in CNF: c -b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ p_840 ∨ b^{105, 9}_2 c -b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ p_840 ∨ b^{105, 9}_1 c -b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ p_840 ∨ -b^{105, 9}_0 c in DIMACS: -19565 19566 -19567 840 19568 0 -19565 19566 -19567 840 19569 0 -19565 19566 -19567 840 -19570 0 c -2-1 --> break c ( b^{105, 8}_2 ∧ b^{105, 8}_1 ∧ -b^{105, 8}_0 ∧ -p_840) -> break c in CNF: c -b^{105, 8}_2 ∨ -b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ p_840 ∨ break c in DIMACS: -19565 -19566 19567 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 8}_2 ∧ -b^{105, 8}_1 ∧ -b^{105, 8}_0 ∧ true) c in CNF: c -b^{105, 8}_2 ∨ b^{105, 8}_1 ∨ b^{105, 8}_0 ∨ false c in DIMACS: -19565 19566 19567 0 c 3 does not represent an automaton state. c -(-b^{105, 8}_2 ∧ b^{105, 8}_1 ∧ b^{105, 8}_0 ∧ true) c in CNF: c b^{105, 8}_2 ∨ -b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ false c in DIMACS: 19565 -19566 -19567 0 c -3 does not represent an automaton state. c -( b^{105, 8}_2 ∧ b^{105, 8}_1 ∧ b^{105, 8}_0 ∧ true) c in CNF: c -b^{105, 8}_2 ∨ -b^{105, 8}_1 ∨ -b^{105, 8}_0 ∨ false c in DIMACS: -19565 -19566 -19567 0 c i = 9 c -2+1 --> -1 c ( b^{105, 9}_2 ∧ b^{105, 9}_1 ∧ -b^{105, 9}_0 ∧ p_945) -> ( b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ b^{105, 10}_0) c in CNF: c -b^{105, 9}_2 ∨ -b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ -p_945 ∨ b^{105, 10}_2 c -b^{105, 9}_2 ∨ -b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ -p_945 ∨ -b^{105, 10}_1 c -b^{105, 9}_2 ∨ -b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ -p_945 ∨ b^{105, 10}_0 c in DIMACS: -19568 -19569 19570 -945 19571 0 -19568 -19569 19570 -945 -19572 0 -19568 -19569 19570 -945 19573 0 c -1+1 --> 0 c ( b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ b^{105, 9}_0 ∧ p_945) -> (-b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ -b^{105, 10}_0) c in CNF: c -b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ -p_945 ∨ -b^{105, 10}_2 c -b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ -p_945 ∨ -b^{105, 10}_1 c -b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ -p_945 ∨ -b^{105, 10}_0 c in DIMACS: -19568 19569 -19570 -945 -19571 0 -19568 19569 -19570 -945 -19572 0 -19568 19569 -19570 -945 -19573 0 c 0+1 --> 1 c (-b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ -b^{105, 9}_0 ∧ p_945) -> (-b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ b^{105, 10}_0) c in CNF: c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ -p_945 ∨ -b^{105, 10}_2 c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ -p_945 ∨ -b^{105, 10}_1 c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ -p_945 ∨ b^{105, 10}_0 c in DIMACS: 19568 19569 19570 -945 -19571 0 19568 19569 19570 -945 -19572 0 19568 19569 19570 -945 19573 0 c 1+1 --> 2 c (-b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ b^{105, 9}_0 ∧ p_945) -> (-b^{105, 10}_2 ∧ b^{105, 10}_1 ∧ -b^{105, 10}_0) c in CNF: c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ -p_945 ∨ -b^{105, 10}_2 c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ -p_945 ∨ b^{105, 10}_1 c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ -p_945 ∨ -b^{105, 10}_0 c in DIMACS: 19568 19569 -19570 -945 -19571 0 19568 19569 -19570 -945 19572 0 19568 19569 -19570 -945 -19573 0 c 2+1 --> break c (-b^{105, 9}_2 ∧ b^{105, 9}_1 ∧ -b^{105, 9}_0 ∧ p_945) -> break c in CNF: c b^{105, 9}_2 ∨ -b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ -p_945 ∨ break c in DIMACS: 19568 -19569 19570 -945 1162 0 c 2-1 --> 1 c (-b^{105, 9}_2 ∧ b^{105, 9}_1 ∧ -b^{105, 9}_0 ∧ -p_945) -> (-b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ b^{105, 10}_0) c in CNF: c b^{105, 9}_2 ∨ -b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ p_945 ∨ -b^{105, 10}_2 c b^{105, 9}_2 ∨ -b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ p_945 ∨ -b^{105, 10}_1 c b^{105, 9}_2 ∨ -b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ p_945 ∨ b^{105, 10}_0 c in DIMACS: 19568 -19569 19570 945 -19571 0 19568 -19569 19570 945 -19572 0 19568 -19569 19570 945 19573 0 c 1-1 --> 0 c (-b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ b^{105, 9}_0 ∧ -p_945) -> (-b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ -b^{105, 10}_0) c in CNF: c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ p_945 ∨ -b^{105, 10}_2 c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ p_945 ∨ -b^{105, 10}_1 c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ p_945 ∨ -b^{105, 10}_0 c in DIMACS: 19568 19569 -19570 945 -19571 0 19568 19569 -19570 945 -19572 0 19568 19569 -19570 945 -19573 0 c 0-1 --> -1 c (-b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ -b^{105, 9}_0 ∧ -p_945) -> ( b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ b^{105, 10}_0) c in CNF: c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ p_945 ∨ b^{105, 10}_2 c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ p_945 ∨ -b^{105, 10}_1 c b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ p_945 ∨ b^{105, 10}_0 c in DIMACS: 19568 19569 19570 945 19571 0 19568 19569 19570 945 -19572 0 19568 19569 19570 945 19573 0 c -1-1 --> -2 c ( b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ b^{105, 9}_0 ∧ -p_945) -> ( b^{105, 10}_2 ∧ b^{105, 10}_1 ∧ -b^{105, 10}_0) c in CNF: c -b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ p_945 ∨ b^{105, 10}_2 c -b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ p_945 ∨ b^{105, 10}_1 c -b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ p_945 ∨ -b^{105, 10}_0 c in DIMACS: -19568 19569 -19570 945 19571 0 -19568 19569 -19570 945 19572 0 -19568 19569 -19570 945 -19573 0 c -2-1 --> break c ( b^{105, 9}_2 ∧ b^{105, 9}_1 ∧ -b^{105, 9}_0 ∧ -p_945) -> break c in CNF: c -b^{105, 9}_2 ∨ -b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ p_945 ∨ break c in DIMACS: -19568 -19569 19570 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 9}_2 ∧ -b^{105, 9}_1 ∧ -b^{105, 9}_0 ∧ true) c in CNF: c -b^{105, 9}_2 ∨ b^{105, 9}_1 ∨ b^{105, 9}_0 ∨ false c in DIMACS: -19568 19569 19570 0 c 3 does not represent an automaton state. c -(-b^{105, 9}_2 ∧ b^{105, 9}_1 ∧ b^{105, 9}_0 ∧ true) c in CNF: c b^{105, 9}_2 ∨ -b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ false c in DIMACS: 19568 -19569 -19570 0 c -3 does not represent an automaton state. c -( b^{105, 9}_2 ∧ b^{105, 9}_1 ∧ b^{105, 9}_0 ∧ true) c in CNF: c -b^{105, 9}_2 ∨ -b^{105, 9}_1 ∨ -b^{105, 9}_0 ∨ false c in DIMACS: -19568 -19569 -19570 0 c i = 10 c -2+1 --> -1 c ( b^{105, 10}_2 ∧ b^{105, 10}_1 ∧ -b^{105, 10}_0 ∧ p_1050) -> ( b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ b^{105, 11}_0) c in CNF: c -b^{105, 10}_2 ∨ -b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ -p_1050 ∨ b^{105, 11}_2 c -b^{105, 10}_2 ∨ -b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ -p_1050 ∨ -b^{105, 11}_1 c -b^{105, 10}_2 ∨ -b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ -p_1050 ∨ b^{105, 11}_0 c in DIMACS: -19571 -19572 19573 -1050 19574 0 -19571 -19572 19573 -1050 -19575 0 -19571 -19572 19573 -1050 19576 0 c -1+1 --> 0 c ( b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ b^{105, 10}_0 ∧ p_1050) -> (-b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ -b^{105, 11}_0) c in CNF: c -b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ -p_1050 ∨ -b^{105, 11}_2 c -b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ -p_1050 ∨ -b^{105, 11}_1 c -b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ -p_1050 ∨ -b^{105, 11}_0 c in DIMACS: -19571 19572 -19573 -1050 -19574 0 -19571 19572 -19573 -1050 -19575 0 -19571 19572 -19573 -1050 -19576 0 c 0+1 --> 1 c (-b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ -b^{105, 10}_0 ∧ p_1050) -> (-b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ b^{105, 11}_0) c in CNF: c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ -p_1050 ∨ -b^{105, 11}_2 c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ -p_1050 ∨ -b^{105, 11}_1 c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ -p_1050 ∨ b^{105, 11}_0 c in DIMACS: 19571 19572 19573 -1050 -19574 0 19571 19572 19573 -1050 -19575 0 19571 19572 19573 -1050 19576 0 c 1+1 --> 2 c (-b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ b^{105, 10}_0 ∧ p_1050) -> (-b^{105, 11}_2 ∧ b^{105, 11}_1 ∧ -b^{105, 11}_0) c in CNF: c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ -p_1050 ∨ -b^{105, 11}_2 c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ -p_1050 ∨ b^{105, 11}_1 c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ -p_1050 ∨ -b^{105, 11}_0 c in DIMACS: 19571 19572 -19573 -1050 -19574 0 19571 19572 -19573 -1050 19575 0 19571 19572 -19573 -1050 -19576 0 c 2+1 --> break c (-b^{105, 10}_2 ∧ b^{105, 10}_1 ∧ -b^{105, 10}_0 ∧ p_1050) -> break c in CNF: c b^{105, 10}_2 ∨ -b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ -p_1050 ∨ break c in DIMACS: 19571 -19572 19573 -1050 1162 0 c 2-1 --> 1 c (-b^{105, 10}_2 ∧ b^{105, 10}_1 ∧ -b^{105, 10}_0 ∧ -p_1050) -> (-b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ b^{105, 11}_0) c in CNF: c b^{105, 10}_2 ∨ -b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ p_1050 ∨ -b^{105, 11}_2 c b^{105, 10}_2 ∨ -b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ p_1050 ∨ -b^{105, 11}_1 c b^{105, 10}_2 ∨ -b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ p_1050 ∨ b^{105, 11}_0 c in DIMACS: 19571 -19572 19573 1050 -19574 0 19571 -19572 19573 1050 -19575 0 19571 -19572 19573 1050 19576 0 c 1-1 --> 0 c (-b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ b^{105, 10}_0 ∧ -p_1050) -> (-b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ -b^{105, 11}_0) c in CNF: c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ p_1050 ∨ -b^{105, 11}_2 c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ p_1050 ∨ -b^{105, 11}_1 c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ p_1050 ∨ -b^{105, 11}_0 c in DIMACS: 19571 19572 -19573 1050 -19574 0 19571 19572 -19573 1050 -19575 0 19571 19572 -19573 1050 -19576 0 c 0-1 --> -1 c (-b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ -b^{105, 10}_0 ∧ -p_1050) -> ( b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ b^{105, 11}_0) c in CNF: c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ p_1050 ∨ b^{105, 11}_2 c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ p_1050 ∨ -b^{105, 11}_1 c b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ p_1050 ∨ b^{105, 11}_0 c in DIMACS: 19571 19572 19573 1050 19574 0 19571 19572 19573 1050 -19575 0 19571 19572 19573 1050 19576 0 c -1-1 --> -2 c ( b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ b^{105, 10}_0 ∧ -p_1050) -> ( b^{105, 11}_2 ∧ b^{105, 11}_1 ∧ -b^{105, 11}_0) c in CNF: c -b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ p_1050 ∨ b^{105, 11}_2 c -b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ p_1050 ∨ b^{105, 11}_1 c -b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ p_1050 ∨ -b^{105, 11}_0 c in DIMACS: -19571 19572 -19573 1050 19574 0 -19571 19572 -19573 1050 19575 0 -19571 19572 -19573 1050 -19576 0 c -2-1 --> break c ( b^{105, 10}_2 ∧ b^{105, 10}_1 ∧ -b^{105, 10}_0 ∧ -p_1050) -> break c in CNF: c -b^{105, 10}_2 ∨ -b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ p_1050 ∨ break c in DIMACS: -19571 -19572 19573 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 10}_2 ∧ -b^{105, 10}_1 ∧ -b^{105, 10}_0 ∧ true) c in CNF: c -b^{105, 10}_2 ∨ b^{105, 10}_1 ∨ b^{105, 10}_0 ∨ false c in DIMACS: -19571 19572 19573 0 c 3 does not represent an automaton state. c -(-b^{105, 10}_2 ∧ b^{105, 10}_1 ∧ b^{105, 10}_0 ∧ true) c in CNF: c b^{105, 10}_2 ∨ -b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ false c in DIMACS: 19571 -19572 -19573 0 c -3 does not represent an automaton state. c -( b^{105, 10}_2 ∧ b^{105, 10}_1 ∧ b^{105, 10}_0 ∧ true) c in CNF: c -b^{105, 10}_2 ∨ -b^{105, 10}_1 ∨ -b^{105, 10}_0 ∨ false c in DIMACS: -19571 -19572 -19573 0 c i = 11 c -2+1 --> -1 c ( b^{105, 11}_2 ∧ b^{105, 11}_1 ∧ -b^{105, 11}_0 ∧ p_1155) -> ( b^{105, 12}_2 ∧ -b^{105, 12}_1 ∧ b^{105, 12}_0) c in CNF: c -b^{105, 11}_2 ∨ -b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ -p_1155 ∨ b^{105, 12}_2 c -b^{105, 11}_2 ∨ -b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ -p_1155 ∨ -b^{105, 12}_1 c -b^{105, 11}_2 ∨ -b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ -p_1155 ∨ b^{105, 12}_0 c in DIMACS: -19574 -19575 19576 -1155 19577 0 -19574 -19575 19576 -1155 -19578 0 -19574 -19575 19576 -1155 19579 0 c -1+1 --> 0 c ( b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ b^{105, 11}_0 ∧ p_1155) -> (-b^{105, 12}_2 ∧ -b^{105, 12}_1 ∧ -b^{105, 12}_0) c in CNF: c -b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ -p_1155 ∨ -b^{105, 12}_2 c -b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ -p_1155 ∨ -b^{105, 12}_1 c -b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ -p_1155 ∨ -b^{105, 12}_0 c in DIMACS: -19574 19575 -19576 -1155 -19577 0 -19574 19575 -19576 -1155 -19578 0 -19574 19575 -19576 -1155 -19579 0 c 0+1 --> 1 c (-b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ -b^{105, 11}_0 ∧ p_1155) -> (-b^{105, 12}_2 ∧ -b^{105, 12}_1 ∧ b^{105, 12}_0) c in CNF: c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ -p_1155 ∨ -b^{105, 12}_2 c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ -p_1155 ∨ -b^{105, 12}_1 c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ -p_1155 ∨ b^{105, 12}_0 c in DIMACS: 19574 19575 19576 -1155 -19577 0 19574 19575 19576 -1155 -19578 0 19574 19575 19576 -1155 19579 0 c 1+1 --> 2 c (-b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ b^{105, 11}_0 ∧ p_1155) -> (-b^{105, 12}_2 ∧ b^{105, 12}_1 ∧ -b^{105, 12}_0) c in CNF: c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ -p_1155 ∨ -b^{105, 12}_2 c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ -p_1155 ∨ b^{105, 12}_1 c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ -p_1155 ∨ -b^{105, 12}_0 c in DIMACS: 19574 19575 -19576 -1155 -19577 0 19574 19575 -19576 -1155 19578 0 19574 19575 -19576 -1155 -19579 0 c 2+1 --> break c (-b^{105, 11}_2 ∧ b^{105, 11}_1 ∧ -b^{105, 11}_0 ∧ p_1155) -> break c in CNF: c b^{105, 11}_2 ∨ -b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ -p_1155 ∨ break c in DIMACS: 19574 -19575 19576 -1155 1162 0 c 2-1 --> 1 c (-b^{105, 11}_2 ∧ b^{105, 11}_1 ∧ -b^{105, 11}_0 ∧ -p_1155) -> (-b^{105, 12}_2 ∧ -b^{105, 12}_1 ∧ b^{105, 12}_0) c in CNF: c b^{105, 11}_2 ∨ -b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ p_1155 ∨ -b^{105, 12}_2 c b^{105, 11}_2 ∨ -b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ p_1155 ∨ -b^{105, 12}_1 c b^{105, 11}_2 ∨ -b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ p_1155 ∨ b^{105, 12}_0 c in DIMACS: 19574 -19575 19576 1155 -19577 0 19574 -19575 19576 1155 -19578 0 19574 -19575 19576 1155 19579 0 c 1-1 --> 0 c (-b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ b^{105, 11}_0 ∧ -p_1155) -> (-b^{105, 12}_2 ∧ -b^{105, 12}_1 ∧ -b^{105, 12}_0) c in CNF: c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ p_1155 ∨ -b^{105, 12}_2 c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ p_1155 ∨ -b^{105, 12}_1 c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ p_1155 ∨ -b^{105, 12}_0 c in DIMACS: 19574 19575 -19576 1155 -19577 0 19574 19575 -19576 1155 -19578 0 19574 19575 -19576 1155 -19579 0 c 0-1 --> -1 c (-b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ -b^{105, 11}_0 ∧ -p_1155) -> ( b^{105, 12}_2 ∧ -b^{105, 12}_1 ∧ b^{105, 12}_0) c in CNF: c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ p_1155 ∨ b^{105, 12}_2 c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ p_1155 ∨ -b^{105, 12}_1 c b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ p_1155 ∨ b^{105, 12}_0 c in DIMACS: 19574 19575 19576 1155 19577 0 19574 19575 19576 1155 -19578 0 19574 19575 19576 1155 19579 0 c -1-1 --> -2 c ( b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ b^{105, 11}_0 ∧ -p_1155) -> ( b^{105, 12}_2 ∧ b^{105, 12}_1 ∧ -b^{105, 12}_0) c in CNF: c -b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ p_1155 ∨ b^{105, 12}_2 c -b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ p_1155 ∨ b^{105, 12}_1 c -b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ p_1155 ∨ -b^{105, 12}_0 c in DIMACS: -19574 19575 -19576 1155 19577 0 -19574 19575 -19576 1155 19578 0 -19574 19575 -19576 1155 -19579 0 c -2-1 --> break c ( b^{105, 11}_2 ∧ b^{105, 11}_1 ∧ -b^{105, 11}_0 ∧ -p_1155) -> break c in CNF: c -b^{105, 11}_2 ∨ -b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ p_1155 ∨ break c in DIMACS: -19574 -19575 19576 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{105, 11}_2 ∧ -b^{105, 11}_1 ∧ -b^{105, 11}_0 ∧ true) c in CNF: c -b^{105, 11}_2 ∨ b^{105, 11}_1 ∨ b^{105, 11}_0 ∨ false c in DIMACS: -19574 19575 19576 0 c 3 does not represent an automaton state. c -(-b^{105, 11}_2 ∧ b^{105, 11}_1 ∧ b^{105, 11}_0 ∧ true) c in CNF: c b^{105, 11}_2 ∨ -b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ false c in DIMACS: 19574 -19575 -19576 0 c -3 does not represent an automaton state. c -( b^{105, 11}_2 ∧ b^{105, 11}_1 ∧ b^{105, 11}_0 ∧ true) c in CNF: c -b^{105, 11}_2 ∨ -b^{105, 11}_1 ∨ -b^{105, 11}_0 ∨ false c in DIMACS: -19574 -19575 -19576 0 c INIT for k = 106 c -b^{106, 1}_2 c -b^{106, 1}_1 c -b^{106, 1}_0 c in DIMACS: -19580 0 -19581 0 -19582 0 c Transitions for k = 106 c i = 1 c -2+1 --> -1 c ( b^{106, 1}_2 ∧ b^{106, 1}_1 ∧ -b^{106, 1}_0 ∧ p_106) -> ( b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ b^{106, 2}_0) c in CNF: c -b^{106, 1}_2 ∨ -b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ -p_106 ∨ b^{106, 2}_2 c -b^{106, 1}_2 ∨ -b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ -p_106 ∨ -b^{106, 2}_1 c -b^{106, 1}_2 ∨ -b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ -p_106 ∨ b^{106, 2}_0 c in DIMACS: -19580 -19581 19582 -106 19583 0 -19580 -19581 19582 -106 -19584 0 -19580 -19581 19582 -106 19585 0 c -1+1 --> 0 c ( b^{106, 1}_2 ∧ -b^{106, 1}_1 ∧ b^{106, 1}_0 ∧ p_106) -> (-b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ -b^{106, 2}_0) c in CNF: c -b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ -p_106 ∨ -b^{106, 2}_2 c -b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ -p_106 ∨ -b^{106, 2}_1 c -b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ -p_106 ∨ -b^{106, 2}_0 c in DIMACS: -19580 19581 -19582 -106 -19583 0 -19580 19581 -19582 -106 -19584 0 -19580 19581 -19582 -106 -19585 0 c 0+1 --> 1 c (-b^{106, 1}_2 ∧ -b^{106, 1}_1 ∧ -b^{106, 1}_0 ∧ p_106) -> (-b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ b^{106, 2}_0) c in CNF: c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ -p_106 ∨ -b^{106, 2}_2 c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ -p_106 ∨ -b^{106, 2}_1 c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ -p_106 ∨ b^{106, 2}_0 c in DIMACS: 19580 19581 19582 -106 -19583 0 19580 19581 19582 -106 -19584 0 19580 19581 19582 -106 19585 0 c 1+1 --> 2 c (-b^{106, 1}_2 ∧ -b^{106, 1}_1 ∧ b^{106, 1}_0 ∧ p_106) -> (-b^{106, 2}_2 ∧ b^{106, 2}_1 ∧ -b^{106, 2}_0) c in CNF: c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ -p_106 ∨ -b^{106, 2}_2 c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ -p_106 ∨ b^{106, 2}_1 c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ -p_106 ∨ -b^{106, 2}_0 c in DIMACS: 19580 19581 -19582 -106 -19583 0 19580 19581 -19582 -106 19584 0 19580 19581 -19582 -106 -19585 0 c 2+1 --> break c (-b^{106, 1}_2 ∧ b^{106, 1}_1 ∧ -b^{106, 1}_0 ∧ p_106) -> break c in CNF: c b^{106, 1}_2 ∨ -b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ -p_106 ∨ break c in DIMACS: 19580 -19581 19582 -106 1162 0 c 2-1 --> 1 c (-b^{106, 1}_2 ∧ b^{106, 1}_1 ∧ -b^{106, 1}_0 ∧ -p_106) -> (-b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ b^{106, 2}_0) c in CNF: c b^{106, 1}_2 ∨ -b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ p_106 ∨ -b^{106, 2}_2 c b^{106, 1}_2 ∨ -b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ p_106 ∨ -b^{106, 2}_1 c b^{106, 1}_2 ∨ -b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ p_106 ∨ b^{106, 2}_0 c in DIMACS: 19580 -19581 19582 106 -19583 0 19580 -19581 19582 106 -19584 0 19580 -19581 19582 106 19585 0 c 1-1 --> 0 c (-b^{106, 1}_2 ∧ -b^{106, 1}_1 ∧ b^{106, 1}_0 ∧ -p_106) -> (-b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ -b^{106, 2}_0) c in CNF: c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ p_106 ∨ -b^{106, 2}_2 c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ p_106 ∨ -b^{106, 2}_1 c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ p_106 ∨ -b^{106, 2}_0 c in DIMACS: 19580 19581 -19582 106 -19583 0 19580 19581 -19582 106 -19584 0 19580 19581 -19582 106 -19585 0 c 0-1 --> -1 c (-b^{106, 1}_2 ∧ -b^{106, 1}_1 ∧ -b^{106, 1}_0 ∧ -p_106) -> ( b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ b^{106, 2}_0) c in CNF: c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ p_106 ∨ b^{106, 2}_2 c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ p_106 ∨ -b^{106, 2}_1 c b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ p_106 ∨ b^{106, 2}_0 c in DIMACS: 19580 19581 19582 106 19583 0 19580 19581 19582 106 -19584 0 19580 19581 19582 106 19585 0 c -1-1 --> -2 c ( b^{106, 1}_2 ∧ -b^{106, 1}_1 ∧ b^{106, 1}_0 ∧ -p_106) -> ( b^{106, 2}_2 ∧ b^{106, 2}_1 ∧ -b^{106, 2}_0) c in CNF: c -b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ p_106 ∨ b^{106, 2}_2 c -b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ p_106 ∨ b^{106, 2}_1 c -b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ p_106 ∨ -b^{106, 2}_0 c in DIMACS: -19580 19581 -19582 106 19583 0 -19580 19581 -19582 106 19584 0 -19580 19581 -19582 106 -19585 0 c -2-1 --> break c ( b^{106, 1}_2 ∧ b^{106, 1}_1 ∧ -b^{106, 1}_0 ∧ -p_106) -> break c in CNF: c -b^{106, 1}_2 ∨ -b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ p_106 ∨ break c in DIMACS: -19580 -19581 19582 106 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{106, 1}_2 ∧ -b^{106, 1}_1 ∧ -b^{106, 1}_0 ∧ true) c in CNF: c -b^{106, 1}_2 ∨ b^{106, 1}_1 ∨ b^{106, 1}_0 ∨ false c in DIMACS: -19580 19581 19582 0 c 3 does not represent an automaton state. c -(-b^{106, 1}_2 ∧ b^{106, 1}_1 ∧ b^{106, 1}_0 ∧ true) c in CNF: c b^{106, 1}_2 ∨ -b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ false c in DIMACS: 19580 -19581 -19582 0 c -3 does not represent an automaton state. c -( b^{106, 1}_2 ∧ b^{106, 1}_1 ∧ b^{106, 1}_0 ∧ true) c in CNF: c -b^{106, 1}_2 ∨ -b^{106, 1}_1 ∨ -b^{106, 1}_0 ∨ false c in DIMACS: -19580 -19581 -19582 0 c i = 2 c -2+1 --> -1 c ( b^{106, 2}_2 ∧ b^{106, 2}_1 ∧ -b^{106, 2}_0 ∧ p_212) -> ( b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ b^{106, 3}_0) c in CNF: c -b^{106, 2}_2 ∨ -b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ -p_212 ∨ b^{106, 3}_2 c -b^{106, 2}_2 ∨ -b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ -p_212 ∨ -b^{106, 3}_1 c -b^{106, 2}_2 ∨ -b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ -p_212 ∨ b^{106, 3}_0 c in DIMACS: -19583 -19584 19585 -212 19586 0 -19583 -19584 19585 -212 -19587 0 -19583 -19584 19585 -212 19588 0 c -1+1 --> 0 c ( b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ b^{106, 2}_0 ∧ p_212) -> (-b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ -b^{106, 3}_0) c in CNF: c -b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ -p_212 ∨ -b^{106, 3}_2 c -b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ -p_212 ∨ -b^{106, 3}_1 c -b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ -p_212 ∨ -b^{106, 3}_0 c in DIMACS: -19583 19584 -19585 -212 -19586 0 -19583 19584 -19585 -212 -19587 0 -19583 19584 -19585 -212 -19588 0 c 0+1 --> 1 c (-b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ -b^{106, 2}_0 ∧ p_212) -> (-b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ b^{106, 3}_0) c in CNF: c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ -p_212 ∨ -b^{106, 3}_2 c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ -p_212 ∨ -b^{106, 3}_1 c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ -p_212 ∨ b^{106, 3}_0 c in DIMACS: 19583 19584 19585 -212 -19586 0 19583 19584 19585 -212 -19587 0 19583 19584 19585 -212 19588 0 c 1+1 --> 2 c (-b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ b^{106, 2}_0 ∧ p_212) -> (-b^{106, 3}_2 ∧ b^{106, 3}_1 ∧ -b^{106, 3}_0) c in CNF: c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ -p_212 ∨ -b^{106, 3}_2 c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ -p_212 ∨ b^{106, 3}_1 c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ -p_212 ∨ -b^{106, 3}_0 c in DIMACS: 19583 19584 -19585 -212 -19586 0 19583 19584 -19585 -212 19587 0 19583 19584 -19585 -212 -19588 0 c 2+1 --> break c (-b^{106, 2}_2 ∧ b^{106, 2}_1 ∧ -b^{106, 2}_0 ∧ p_212) -> break c in CNF: c b^{106, 2}_2 ∨ -b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ -p_212 ∨ break c in DIMACS: 19583 -19584 19585 -212 1162 0 c 2-1 --> 1 c (-b^{106, 2}_2 ∧ b^{106, 2}_1 ∧ -b^{106, 2}_0 ∧ -p_212) -> (-b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ b^{106, 3}_0) c in CNF: c b^{106, 2}_2 ∨ -b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ p_212 ∨ -b^{106, 3}_2 c b^{106, 2}_2 ∨ -b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ p_212 ∨ -b^{106, 3}_1 c b^{106, 2}_2 ∨ -b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ p_212 ∨ b^{106, 3}_0 c in DIMACS: 19583 -19584 19585 212 -19586 0 19583 -19584 19585 212 -19587 0 19583 -19584 19585 212 19588 0 c 1-1 --> 0 c (-b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ b^{106, 2}_0 ∧ -p_212) -> (-b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ -b^{106, 3}_0) c in CNF: c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ p_212 ∨ -b^{106, 3}_2 c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ p_212 ∨ -b^{106, 3}_1 c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ p_212 ∨ -b^{106, 3}_0 c in DIMACS: 19583 19584 -19585 212 -19586 0 19583 19584 -19585 212 -19587 0 19583 19584 -19585 212 -19588 0 c 0-1 --> -1 c (-b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ -b^{106, 2}_0 ∧ -p_212) -> ( b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ b^{106, 3}_0) c in CNF: c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ p_212 ∨ b^{106, 3}_2 c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ p_212 ∨ -b^{106, 3}_1 c b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ p_212 ∨ b^{106, 3}_0 c in DIMACS: 19583 19584 19585 212 19586 0 19583 19584 19585 212 -19587 0 19583 19584 19585 212 19588 0 c -1-1 --> -2 c ( b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ b^{106, 2}_0 ∧ -p_212) -> ( b^{106, 3}_2 ∧ b^{106, 3}_1 ∧ -b^{106, 3}_0) c in CNF: c -b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ p_212 ∨ b^{106, 3}_2 c -b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ p_212 ∨ b^{106, 3}_1 c -b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ p_212 ∨ -b^{106, 3}_0 c in DIMACS: -19583 19584 -19585 212 19586 0 -19583 19584 -19585 212 19587 0 -19583 19584 -19585 212 -19588 0 c -2-1 --> break c ( b^{106, 2}_2 ∧ b^{106, 2}_1 ∧ -b^{106, 2}_0 ∧ -p_212) -> break c in CNF: c -b^{106, 2}_2 ∨ -b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ p_212 ∨ break c in DIMACS: -19583 -19584 19585 212 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{106, 2}_2 ∧ -b^{106, 2}_1 ∧ -b^{106, 2}_0 ∧ true) c in CNF: c -b^{106, 2}_2 ∨ b^{106, 2}_1 ∨ b^{106, 2}_0 ∨ false c in DIMACS: -19583 19584 19585 0 c 3 does not represent an automaton state. c -(-b^{106, 2}_2 ∧ b^{106, 2}_1 ∧ b^{106, 2}_0 ∧ true) c in CNF: c b^{106, 2}_2 ∨ -b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ false c in DIMACS: 19583 -19584 -19585 0 c -3 does not represent an automaton state. c -( b^{106, 2}_2 ∧ b^{106, 2}_1 ∧ b^{106, 2}_0 ∧ true) c in CNF: c -b^{106, 2}_2 ∨ -b^{106, 2}_1 ∨ -b^{106, 2}_0 ∨ false c in DIMACS: -19583 -19584 -19585 0 c i = 3 c -2+1 --> -1 c ( b^{106, 3}_2 ∧ b^{106, 3}_1 ∧ -b^{106, 3}_0 ∧ p_318) -> ( b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ b^{106, 4}_0) c in CNF: c -b^{106, 3}_2 ∨ -b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ -p_318 ∨ b^{106, 4}_2 c -b^{106, 3}_2 ∨ -b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ -p_318 ∨ -b^{106, 4}_1 c -b^{106, 3}_2 ∨ -b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ -p_318 ∨ b^{106, 4}_0 c in DIMACS: -19586 -19587 19588 -318 19589 0 -19586 -19587 19588 -318 -19590 0 -19586 -19587 19588 -318 19591 0 c -1+1 --> 0 c ( b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ b^{106, 3}_0 ∧ p_318) -> (-b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ -b^{106, 4}_0) c in CNF: c -b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ -p_318 ∨ -b^{106, 4}_2 c -b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ -p_318 ∨ -b^{106, 4}_1 c -b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ -p_318 ∨ -b^{106, 4}_0 c in DIMACS: -19586 19587 -19588 -318 -19589 0 -19586 19587 -19588 -318 -19590 0 -19586 19587 -19588 -318 -19591 0 c 0+1 --> 1 c (-b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ -b^{106, 3}_0 ∧ p_318) -> (-b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ b^{106, 4}_0) c in CNF: c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ -p_318 ∨ -b^{106, 4}_2 c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ -p_318 ∨ -b^{106, 4}_1 c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ -p_318 ∨ b^{106, 4}_0 c in DIMACS: 19586 19587 19588 -318 -19589 0 19586 19587 19588 -318 -19590 0 19586 19587 19588 -318 19591 0 c 1+1 --> 2 c (-b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ b^{106, 3}_0 ∧ p_318) -> (-b^{106, 4}_2 ∧ b^{106, 4}_1 ∧ -b^{106, 4}_0) c in CNF: c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ -p_318 ∨ -b^{106, 4}_2 c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ -p_318 ∨ b^{106, 4}_1 c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ -p_318 ∨ -b^{106, 4}_0 c in DIMACS: 19586 19587 -19588 -318 -19589 0 19586 19587 -19588 -318 19590 0 19586 19587 -19588 -318 -19591 0 c 2+1 --> break c (-b^{106, 3}_2 ∧ b^{106, 3}_1 ∧ -b^{106, 3}_0 ∧ p_318) -> break c in CNF: c b^{106, 3}_2 ∨ -b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ -p_318 ∨ break c in DIMACS: 19586 -19587 19588 -318 1162 0 c 2-1 --> 1 c (-b^{106, 3}_2 ∧ b^{106, 3}_1 ∧ -b^{106, 3}_0 ∧ -p_318) -> (-b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ b^{106, 4}_0) c in CNF: c b^{106, 3}_2 ∨ -b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ p_318 ∨ -b^{106, 4}_2 c b^{106, 3}_2 ∨ -b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ p_318 ∨ -b^{106, 4}_1 c b^{106, 3}_2 ∨ -b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ p_318 ∨ b^{106, 4}_0 c in DIMACS: 19586 -19587 19588 318 -19589 0 19586 -19587 19588 318 -19590 0 19586 -19587 19588 318 19591 0 c 1-1 --> 0 c (-b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ b^{106, 3}_0 ∧ -p_318) -> (-b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ -b^{106, 4}_0) c in CNF: c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ p_318 ∨ -b^{106, 4}_2 c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ p_318 ∨ -b^{106, 4}_1 c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ p_318 ∨ -b^{106, 4}_0 c in DIMACS: 19586 19587 -19588 318 -19589 0 19586 19587 -19588 318 -19590 0 19586 19587 -19588 318 -19591 0 c 0-1 --> -1 c (-b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ -b^{106, 3}_0 ∧ -p_318) -> ( b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ b^{106, 4}_0) c in CNF: c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ p_318 ∨ b^{106, 4}_2 c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ p_318 ∨ -b^{106, 4}_1 c b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ p_318 ∨ b^{106, 4}_0 c in DIMACS: 19586 19587 19588 318 19589 0 19586 19587 19588 318 -19590 0 19586 19587 19588 318 19591 0 c -1-1 --> -2 c ( b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ b^{106, 3}_0 ∧ -p_318) -> ( b^{106, 4}_2 ∧ b^{106, 4}_1 ∧ -b^{106, 4}_0) c in CNF: c -b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ p_318 ∨ b^{106, 4}_2 c -b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ p_318 ∨ b^{106, 4}_1 c -b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ p_318 ∨ -b^{106, 4}_0 c in DIMACS: -19586 19587 -19588 318 19589 0 -19586 19587 -19588 318 19590 0 -19586 19587 -19588 318 -19591 0 c -2-1 --> break c ( b^{106, 3}_2 ∧ b^{106, 3}_1 ∧ -b^{106, 3}_0 ∧ -p_318) -> break c in CNF: c -b^{106, 3}_2 ∨ -b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ p_318 ∨ break c in DIMACS: -19586 -19587 19588 318 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{106, 3}_2 ∧ -b^{106, 3}_1 ∧ -b^{106, 3}_0 ∧ true) c in CNF: c -b^{106, 3}_2 ∨ b^{106, 3}_1 ∨ b^{106, 3}_0 ∨ false c in DIMACS: -19586 19587 19588 0 c 3 does not represent an automaton state. c -(-b^{106, 3}_2 ∧ b^{106, 3}_1 ∧ b^{106, 3}_0 ∧ true) c in CNF: c b^{106, 3}_2 ∨ -b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ false c in DIMACS: 19586 -19587 -19588 0 c -3 does not represent an automaton state. c -( b^{106, 3}_2 ∧ b^{106, 3}_1 ∧ b^{106, 3}_0 ∧ true) c in CNF: c -b^{106, 3}_2 ∨ -b^{106, 3}_1 ∨ -b^{106, 3}_0 ∨ false c in DIMACS: -19586 -19587 -19588 0 c i = 4 c -2+1 --> -1 c ( b^{106, 4}_2 ∧ b^{106, 4}_1 ∧ -b^{106, 4}_0 ∧ p_424) -> ( b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ b^{106, 5}_0) c in CNF: c -b^{106, 4}_2 ∨ -b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ -p_424 ∨ b^{106, 5}_2 c -b^{106, 4}_2 ∨ -b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ -p_424 ∨ -b^{106, 5}_1 c -b^{106, 4}_2 ∨ -b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ -p_424 ∨ b^{106, 5}_0 c in DIMACS: -19589 -19590 19591 -424 19592 0 -19589 -19590 19591 -424 -19593 0 -19589 -19590 19591 -424 19594 0 c -1+1 --> 0 c ( b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ b^{106, 4}_0 ∧ p_424) -> (-b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ -b^{106, 5}_0) c in CNF: c -b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ -p_424 ∨ -b^{106, 5}_2 c -b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ -p_424 ∨ -b^{106, 5}_1 c -b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ -p_424 ∨ -b^{106, 5}_0 c in DIMACS: -19589 19590 -19591 -424 -19592 0 -19589 19590 -19591 -424 -19593 0 -19589 19590 -19591 -424 -19594 0 c 0+1 --> 1 c (-b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ -b^{106, 4}_0 ∧ p_424) -> (-b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ b^{106, 5}_0) c in CNF: c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ -p_424 ∨ -b^{106, 5}_2 c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ -p_424 ∨ -b^{106, 5}_1 c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ -p_424 ∨ b^{106, 5}_0 c in DIMACS: 19589 19590 19591 -424 -19592 0 19589 19590 19591 -424 -19593 0 19589 19590 19591 -424 19594 0 c 1+1 --> 2 c (-b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ b^{106, 4}_0 ∧ p_424) -> (-b^{106, 5}_2 ∧ b^{106, 5}_1 ∧ -b^{106, 5}_0) c in CNF: c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ -p_424 ∨ -b^{106, 5}_2 c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ -p_424 ∨ b^{106, 5}_1 c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ -p_424 ∨ -b^{106, 5}_0 c in DIMACS: 19589 19590 -19591 -424 -19592 0 19589 19590 -19591 -424 19593 0 19589 19590 -19591 -424 -19594 0 c 2+1 --> break c (-b^{106, 4}_2 ∧ b^{106, 4}_1 ∧ -b^{106, 4}_0 ∧ p_424) -> break c in CNF: c b^{106, 4}_2 ∨ -b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ -p_424 ∨ break c in DIMACS: 19589 -19590 19591 -424 1162 0 c 2-1 --> 1 c (-b^{106, 4}_2 ∧ b^{106, 4}_1 ∧ -b^{106, 4}_0 ∧ -p_424) -> (-b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ b^{106, 5}_0) c in CNF: c b^{106, 4}_2 ∨ -b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ p_424 ∨ -b^{106, 5}_2 c b^{106, 4}_2 ∨ -b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ p_424 ∨ -b^{106, 5}_1 c b^{106, 4}_2 ∨ -b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ p_424 ∨ b^{106, 5}_0 c in DIMACS: 19589 -19590 19591 424 -19592 0 19589 -19590 19591 424 -19593 0 19589 -19590 19591 424 19594 0 c 1-1 --> 0 c (-b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ b^{106, 4}_0 ∧ -p_424) -> (-b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ -b^{106, 5}_0) c in CNF: c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ p_424 ∨ -b^{106, 5}_2 c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ p_424 ∨ -b^{106, 5}_1 c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ p_424 ∨ -b^{106, 5}_0 c in DIMACS: 19589 19590 -19591 424 -19592 0 19589 19590 -19591 424 -19593 0 19589 19590 -19591 424 -19594 0 c 0-1 --> -1 c (-b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ -b^{106, 4}_0 ∧ -p_424) -> ( b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ b^{106, 5}_0) c in CNF: c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ p_424 ∨ b^{106, 5}_2 c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ p_424 ∨ -b^{106, 5}_1 c b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ p_424 ∨ b^{106, 5}_0 c in DIMACS: 19589 19590 19591 424 19592 0 19589 19590 19591 424 -19593 0 19589 19590 19591 424 19594 0 c -1-1 --> -2 c ( b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ b^{106, 4}_0 ∧ -p_424) -> ( b^{106, 5}_2 ∧ b^{106, 5}_1 ∧ -b^{106, 5}_0) c in CNF: c -b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ p_424 ∨ b^{106, 5}_2 c -b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ p_424 ∨ b^{106, 5}_1 c -b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ p_424 ∨ -b^{106, 5}_0 c in DIMACS: -19589 19590 -19591 424 19592 0 -19589 19590 -19591 424 19593 0 -19589 19590 -19591 424 -19594 0 c -2-1 --> break c ( b^{106, 4}_2 ∧ b^{106, 4}_1 ∧ -b^{106, 4}_0 ∧ -p_424) -> break c in CNF: c -b^{106, 4}_2 ∨ -b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ p_424 ∨ break c in DIMACS: -19589 -19590 19591 424 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{106, 4}_2 ∧ -b^{106, 4}_1 ∧ -b^{106, 4}_0 ∧ true) c in CNF: c -b^{106, 4}_2 ∨ b^{106, 4}_1 ∨ b^{106, 4}_0 ∨ false c in DIMACS: -19589 19590 19591 0 c 3 does not represent an automaton state. c -(-b^{106, 4}_2 ∧ b^{106, 4}_1 ∧ b^{106, 4}_0 ∧ true) c in CNF: c b^{106, 4}_2 ∨ -b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ false c in DIMACS: 19589 -19590 -19591 0 c -3 does not represent an automaton state. c -( b^{106, 4}_2 ∧ b^{106, 4}_1 ∧ b^{106, 4}_0 ∧ true) c in CNF: c -b^{106, 4}_2 ∨ -b^{106, 4}_1 ∨ -b^{106, 4}_0 ∨ false c in DIMACS: -19589 -19590 -19591 0 c i = 5 c -2+1 --> -1 c ( b^{106, 5}_2 ∧ b^{106, 5}_1 ∧ -b^{106, 5}_0 ∧ p_530) -> ( b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ b^{106, 6}_0) c in CNF: c -b^{106, 5}_2 ∨ -b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ -p_530 ∨ b^{106, 6}_2 c -b^{106, 5}_2 ∨ -b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ -p_530 ∨ -b^{106, 6}_1 c -b^{106, 5}_2 ∨ -b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ -p_530 ∨ b^{106, 6}_0 c in DIMACS: -19592 -19593 19594 -530 19595 0 -19592 -19593 19594 -530 -19596 0 -19592 -19593 19594 -530 19597 0 c -1+1 --> 0 c ( b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ b^{106, 5}_0 ∧ p_530) -> (-b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ -b^{106, 6}_0) c in CNF: c -b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ -p_530 ∨ -b^{106, 6}_2 c -b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ -p_530 ∨ -b^{106, 6}_1 c -b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ -p_530 ∨ -b^{106, 6}_0 c in DIMACS: -19592 19593 -19594 -530 -19595 0 -19592 19593 -19594 -530 -19596 0 -19592 19593 -19594 -530 -19597 0 c 0+1 --> 1 c (-b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ -b^{106, 5}_0 ∧ p_530) -> (-b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ b^{106, 6}_0) c in CNF: c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ -p_530 ∨ -b^{106, 6}_2 c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ -p_530 ∨ -b^{106, 6}_1 c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ -p_530 ∨ b^{106, 6}_0 c in DIMACS: 19592 19593 19594 -530 -19595 0 19592 19593 19594 -530 -19596 0 19592 19593 19594 -530 19597 0 c 1+1 --> 2 c (-b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ b^{106, 5}_0 ∧ p_530) -> (-b^{106, 6}_2 ∧ b^{106, 6}_1 ∧ -b^{106, 6}_0) c in CNF: c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ -p_530 ∨ -b^{106, 6}_2 c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ -p_530 ∨ b^{106, 6}_1 c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ -p_530 ∨ -b^{106, 6}_0 c in DIMACS: 19592 19593 -19594 -530 -19595 0 19592 19593 -19594 -530 19596 0 19592 19593 -19594 -530 -19597 0 c 2+1 --> break c (-b^{106, 5}_2 ∧ b^{106, 5}_1 ∧ -b^{106, 5}_0 ∧ p_530) -> break c in CNF: c b^{106, 5}_2 ∨ -b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ -p_530 ∨ break c in DIMACS: 19592 -19593 19594 -530 1162 0 c 2-1 --> 1 c (-b^{106, 5}_2 ∧ b^{106, 5}_1 ∧ -b^{106, 5}_0 ∧ -p_530) -> (-b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ b^{106, 6}_0) c in CNF: c b^{106, 5}_2 ∨ -b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ p_530 ∨ -b^{106, 6}_2 c b^{106, 5}_2 ∨ -b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ p_530 ∨ -b^{106, 6}_1 c b^{106, 5}_2 ∨ -b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ p_530 ∨ b^{106, 6}_0 c in DIMACS: 19592 -19593 19594 530 -19595 0 19592 -19593 19594 530 -19596 0 19592 -19593 19594 530 19597 0 c 1-1 --> 0 c (-b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ b^{106, 5}_0 ∧ -p_530) -> (-b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ -b^{106, 6}_0) c in CNF: c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ p_530 ∨ -b^{106, 6}_2 c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ p_530 ∨ -b^{106, 6}_1 c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ p_530 ∨ -b^{106, 6}_0 c in DIMACS: 19592 19593 -19594 530 -19595 0 19592 19593 -19594 530 -19596 0 19592 19593 -19594 530 -19597 0 c 0-1 --> -1 c (-b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ -b^{106, 5}_0 ∧ -p_530) -> ( b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ b^{106, 6}_0) c in CNF: c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ p_530 ∨ b^{106, 6}_2 c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ p_530 ∨ -b^{106, 6}_1 c b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ p_530 ∨ b^{106, 6}_0 c in DIMACS: 19592 19593 19594 530 19595 0 19592 19593 19594 530 -19596 0 19592 19593 19594 530 19597 0 c -1-1 --> -2 c ( b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ b^{106, 5}_0 ∧ -p_530) -> ( b^{106, 6}_2 ∧ b^{106, 6}_1 ∧ -b^{106, 6}_0) c in CNF: c -b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ p_530 ∨ b^{106, 6}_2 c -b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ p_530 ∨ b^{106, 6}_1 c -b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ p_530 ∨ -b^{106, 6}_0 c in DIMACS: -19592 19593 -19594 530 19595 0 -19592 19593 -19594 530 19596 0 -19592 19593 -19594 530 -19597 0 c -2-1 --> break c ( b^{106, 5}_2 ∧ b^{106, 5}_1 ∧ -b^{106, 5}_0 ∧ -p_530) -> break c in CNF: c -b^{106, 5}_2 ∨ -b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ p_530 ∨ break c in DIMACS: -19592 -19593 19594 530 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{106, 5}_2 ∧ -b^{106, 5}_1 ∧ -b^{106, 5}_0 ∧ true) c in CNF: c -b^{106, 5}_2 ∨ b^{106, 5}_1 ∨ b^{106, 5}_0 ∨ false c in DIMACS: -19592 19593 19594 0 c 3 does not represent an automaton state. c -(-b^{106, 5}_2 ∧ b^{106, 5}_1 ∧ b^{106, 5}_0 ∧ true) c in CNF: c b^{106, 5}_2 ∨ -b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ false c in DIMACS: 19592 -19593 -19594 0 c -3 does not represent an automaton state. c -( b^{106, 5}_2 ∧ b^{106, 5}_1 ∧ b^{106, 5}_0 ∧ true) c in CNF: c -b^{106, 5}_2 ∨ -b^{106, 5}_1 ∨ -b^{106, 5}_0 ∨ false c in DIMACS: -19592 -19593 -19594 0 c i = 6 c -2+1 --> -1 c ( b^{106, 6}_2 ∧ b^{106, 6}_1 ∧ -b^{106, 6}_0 ∧ p_636) -> ( b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ b^{106, 7}_0) c in CNF: c -b^{106, 6}_2 ∨ -b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ -p_636 ∨ b^{106, 7}_2 c -b^{106, 6}_2 ∨ -b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ -p_636 ∨ -b^{106, 7}_1 c -b^{106, 6}_2 ∨ -b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ -p_636 ∨ b^{106, 7}_0 c in DIMACS: -19595 -19596 19597 -636 19598 0 -19595 -19596 19597 -636 -19599 0 -19595 -19596 19597 -636 19600 0 c -1+1 --> 0 c ( b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ b^{106, 6}_0 ∧ p_636) -> (-b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ -b^{106, 7}_0) c in CNF: c -b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ -p_636 ∨ -b^{106, 7}_2 c -b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ -p_636 ∨ -b^{106, 7}_1 c -b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ -p_636 ∨ -b^{106, 7}_0 c in DIMACS: -19595 19596 -19597 -636 -19598 0 -19595 19596 -19597 -636 -19599 0 -19595 19596 -19597 -636 -19600 0 c 0+1 --> 1 c (-b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ -b^{106, 6}_0 ∧ p_636) -> (-b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ b^{106, 7}_0) c in CNF: c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ -p_636 ∨ -b^{106, 7}_2 c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ -p_636 ∨ -b^{106, 7}_1 c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ -p_636 ∨ b^{106, 7}_0 c in DIMACS: 19595 19596 19597 -636 -19598 0 19595 19596 19597 -636 -19599 0 19595 19596 19597 -636 19600 0 c 1+1 --> 2 c (-b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ b^{106, 6}_0 ∧ p_636) -> (-b^{106, 7}_2 ∧ b^{106, 7}_1 ∧ -b^{106, 7}_0) c in CNF: c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ -p_636 ∨ -b^{106, 7}_2 c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ -p_636 ∨ b^{106, 7}_1 c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ -p_636 ∨ -b^{106, 7}_0 c in DIMACS: 19595 19596 -19597 -636 -19598 0 19595 19596 -19597 -636 19599 0 19595 19596 -19597 -636 -19600 0 c 2+1 --> break c (-b^{106, 6}_2 ∧ b^{106, 6}_1 ∧ -b^{106, 6}_0 ∧ p_636) -> break c in CNF: c b^{106, 6}_2 ∨ -b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ -p_636 ∨ break c in DIMACS: 19595 -19596 19597 -636 1162 0 c 2-1 --> 1 c (-b^{106, 6}_2 ∧ b^{106, 6}_1 ∧ -b^{106, 6}_0 ∧ -p_636) -> (-b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ b^{106, 7}_0) c in CNF: c b^{106, 6}_2 ∨ -b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ p_636 ∨ -b^{106, 7}_2 c b^{106, 6}_2 ∨ -b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ p_636 ∨ -b^{106, 7}_1 c b^{106, 6}_2 ∨ -b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ p_636 ∨ b^{106, 7}_0 c in DIMACS: 19595 -19596 19597 636 -19598 0 19595 -19596 19597 636 -19599 0 19595 -19596 19597 636 19600 0 c 1-1 --> 0 c (-b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ b^{106, 6}_0 ∧ -p_636) -> (-b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ -b^{106, 7}_0) c in CNF: c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ p_636 ∨ -b^{106, 7}_2 c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ p_636 ∨ -b^{106, 7}_1 c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ p_636 ∨ -b^{106, 7}_0 c in DIMACS: 19595 19596 -19597 636 -19598 0 19595 19596 -19597 636 -19599 0 19595 19596 -19597 636 -19600 0 c 0-1 --> -1 c (-b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ -b^{106, 6}_0 ∧ -p_636) -> ( b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ b^{106, 7}_0) c in CNF: c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ p_636 ∨ b^{106, 7}_2 c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ p_636 ∨ -b^{106, 7}_1 c b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ p_636 ∨ b^{106, 7}_0 c in DIMACS: 19595 19596 19597 636 19598 0 19595 19596 19597 636 -19599 0 19595 19596 19597 636 19600 0 c -1-1 --> -2 c ( b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ b^{106, 6}_0 ∧ -p_636) -> ( b^{106, 7}_2 ∧ b^{106, 7}_1 ∧ -b^{106, 7}_0) c in CNF: c -b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ p_636 ∨ b^{106, 7}_2 c -b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ p_636 ∨ b^{106, 7}_1 c -b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ p_636 ∨ -b^{106, 7}_0 c in DIMACS: -19595 19596 -19597 636 19598 0 -19595 19596 -19597 636 19599 0 -19595 19596 -19597 636 -19600 0 c -2-1 --> break c ( b^{106, 6}_2 ∧ b^{106, 6}_1 ∧ -b^{106, 6}_0 ∧ -p_636) -> break c in CNF: c -b^{106, 6}_2 ∨ -b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ p_636 ∨ break c in DIMACS: -19595 -19596 19597 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{106, 6}_2 ∧ -b^{106, 6}_1 ∧ -b^{106, 6}_0 ∧ true) c in CNF: c -b^{106, 6}_2 ∨ b^{106, 6}_1 ∨ b^{106, 6}_0 ∨ false c in DIMACS: -19595 19596 19597 0 c 3 does not represent an automaton state. c -(-b^{106, 6}_2 ∧ b^{106, 6}_1 ∧ b^{106, 6}_0 ∧ true) c in CNF: c b^{106, 6}_2 ∨ -b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ false c in DIMACS: 19595 -19596 -19597 0 c -3 does not represent an automaton state. c -( b^{106, 6}_2 ∧ b^{106, 6}_1 ∧ b^{106, 6}_0 ∧ true) c in CNF: c -b^{106, 6}_2 ∨ -b^{106, 6}_1 ∨ -b^{106, 6}_0 ∨ false c in DIMACS: -19595 -19596 -19597 0 c i = 7 c -2+1 --> -1 c ( b^{106, 7}_2 ∧ b^{106, 7}_1 ∧ -b^{106, 7}_0 ∧ p_742) -> ( b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ b^{106, 8}_0) c in CNF: c -b^{106, 7}_2 ∨ -b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ -p_742 ∨ b^{106, 8}_2 c -b^{106, 7}_2 ∨ -b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ -p_742 ∨ -b^{106, 8}_1 c -b^{106, 7}_2 ∨ -b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ -p_742 ∨ b^{106, 8}_0 c in DIMACS: -19598 -19599 19600 -742 19601 0 -19598 -19599 19600 -742 -19602 0 -19598 -19599 19600 -742 19603 0 c -1+1 --> 0 c ( b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ b^{106, 7}_0 ∧ p_742) -> (-b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ -b^{106, 8}_0) c in CNF: c -b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ -p_742 ∨ -b^{106, 8}_2 c -b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ -p_742 ∨ -b^{106, 8}_1 c -b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ -p_742 ∨ -b^{106, 8}_0 c in DIMACS: -19598 19599 -19600 -742 -19601 0 -19598 19599 -19600 -742 -19602 0 -19598 19599 -19600 -742 -19603 0 c 0+1 --> 1 c (-b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ -b^{106, 7}_0 ∧ p_742) -> (-b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ b^{106, 8}_0) c in CNF: c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ -p_742 ∨ -b^{106, 8}_2 c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ -p_742 ∨ -b^{106, 8}_1 c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ -p_742 ∨ b^{106, 8}_0 c in DIMACS: 19598 19599 19600 -742 -19601 0 19598 19599 19600 -742 -19602 0 19598 19599 19600 -742 19603 0 c 1+1 --> 2 c (-b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ b^{106, 7}_0 ∧ p_742) -> (-b^{106, 8}_2 ∧ b^{106, 8}_1 ∧ -b^{106, 8}_0) c in CNF: c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ -p_742 ∨ -b^{106, 8}_2 c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ -p_742 ∨ b^{106, 8}_1 c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ -p_742 ∨ -b^{106, 8}_0 c in DIMACS: 19598 19599 -19600 -742 -19601 0 19598 19599 -19600 -742 19602 0 19598 19599 -19600 -742 -19603 0 c 2+1 --> break c (-b^{106, 7}_2 ∧ b^{106, 7}_1 ∧ -b^{106, 7}_0 ∧ p_742) -> break c in CNF: c b^{106, 7}_2 ∨ -b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ -p_742 ∨ break c in DIMACS: 19598 -19599 19600 -742 1162 0 c 2-1 --> 1 c (-b^{106, 7}_2 ∧ b^{106, 7}_1 ∧ -b^{106, 7}_0 ∧ -p_742) -> (-b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ b^{106, 8}_0) c in CNF: c b^{106, 7}_2 ∨ -b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ p_742 ∨ -b^{106, 8}_2 c b^{106, 7}_2 ∨ -b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ p_742 ∨ -b^{106, 8}_1 c b^{106, 7}_2 ∨ -b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ p_742 ∨ b^{106, 8}_0 c in DIMACS: 19598 -19599 19600 742 -19601 0 19598 -19599 19600 742 -19602 0 19598 -19599 19600 742 19603 0 c 1-1 --> 0 c (-b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ b^{106, 7}_0 ∧ -p_742) -> (-b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ -b^{106, 8}_0) c in CNF: c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ p_742 ∨ -b^{106, 8}_2 c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ p_742 ∨ -b^{106, 8}_1 c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ p_742 ∨ -b^{106, 8}_0 c in DIMACS: 19598 19599 -19600 742 -19601 0 19598 19599 -19600 742 -19602 0 19598 19599 -19600 742 -19603 0 c 0-1 --> -1 c (-b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ -b^{106, 7}_0 ∧ -p_742) -> ( b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ b^{106, 8}_0) c in CNF: c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ p_742 ∨ b^{106, 8}_2 c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ p_742 ∨ -b^{106, 8}_1 c b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ p_742 ∨ b^{106, 8}_0 c in DIMACS: 19598 19599 19600 742 19601 0 19598 19599 19600 742 -19602 0 19598 19599 19600 742 19603 0 c -1-1 --> -2 c ( b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ b^{106, 7}_0 ∧ -p_742) -> ( b^{106, 8}_2 ∧ b^{106, 8}_1 ∧ -b^{106, 8}_0) c in CNF: c -b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ p_742 ∨ b^{106, 8}_2 c -b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ p_742 ∨ b^{106, 8}_1 c -b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ p_742 ∨ -b^{106, 8}_0 c in DIMACS: -19598 19599 -19600 742 19601 0 -19598 19599 -19600 742 19602 0 -19598 19599 -19600 742 -19603 0 c -2-1 --> break c ( b^{106, 7}_2 ∧ b^{106, 7}_1 ∧ -b^{106, 7}_0 ∧ -p_742) -> break c in CNF: c -b^{106, 7}_2 ∨ -b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ p_742 ∨ break c in DIMACS: -19598 -19599 19600 742 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{106, 7}_2 ∧ -b^{106, 7}_1 ∧ -b^{106, 7}_0 ∧ true) c in CNF: c -b^{106, 7}_2 ∨ b^{106, 7}_1 ∨ b^{106, 7}_0 ∨ false c in DIMACS: -19598 19599 19600 0 c 3 does not represent an automaton state. c -(-b^{106, 7}_2 ∧ b^{106, 7}_1 ∧ b^{106, 7}_0 ∧ true) c in CNF: c b^{106, 7}_2 ∨ -b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ false c in DIMACS: 19598 -19599 -19600 0 c -3 does not represent an automaton state. c -( b^{106, 7}_2 ∧ b^{106, 7}_1 ∧ b^{106, 7}_0 ∧ true) c in CNF: c -b^{106, 7}_2 ∨ -b^{106, 7}_1 ∨ -b^{106, 7}_0 ∨ false c in DIMACS: -19598 -19599 -19600 0 c i = 8 c -2+1 --> -1 c ( b^{106, 8}_2 ∧ b^{106, 8}_1 ∧ -b^{106, 8}_0 ∧ p_848) -> ( b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ b^{106, 9}_0) c in CNF: c -b^{106, 8}_2 ∨ -b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ -p_848 ∨ b^{106, 9}_2 c -b^{106, 8}_2 ∨ -b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ -p_848 ∨ -b^{106, 9}_1 c -b^{106, 8}_2 ∨ -b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ -p_848 ∨ b^{106, 9}_0 c in DIMACS: -19601 -19602 19603 -848 19604 0 -19601 -19602 19603 -848 -19605 0 -19601 -19602 19603 -848 19606 0 c -1+1 --> 0 c ( b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ b^{106, 8}_0 ∧ p_848) -> (-b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ -b^{106, 9}_0) c in CNF: c -b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ -p_848 ∨ -b^{106, 9}_2 c -b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ -p_848 ∨ -b^{106, 9}_1 c -b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ -p_848 ∨ -b^{106, 9}_0 c in DIMACS: -19601 19602 -19603 -848 -19604 0 -19601 19602 -19603 -848 -19605 0 -19601 19602 -19603 -848 -19606 0 c 0+1 --> 1 c (-b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ -b^{106, 8}_0 ∧ p_848) -> (-b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ b^{106, 9}_0) c in CNF: c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ -p_848 ∨ -b^{106, 9}_2 c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ -p_848 ∨ -b^{106, 9}_1 c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ -p_848 ∨ b^{106, 9}_0 c in DIMACS: 19601 19602 19603 -848 -19604 0 19601 19602 19603 -848 -19605 0 19601 19602 19603 -848 19606 0 c 1+1 --> 2 c (-b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ b^{106, 8}_0 ∧ p_848) -> (-b^{106, 9}_2 ∧ b^{106, 9}_1 ∧ -b^{106, 9}_0) c in CNF: c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ -p_848 ∨ -b^{106, 9}_2 c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ -p_848 ∨ b^{106, 9}_1 c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ -p_848 ∨ -b^{106, 9}_0 c in DIMACS: 19601 19602 -19603 -848 -19604 0 19601 19602 -19603 -848 19605 0 19601 19602 -19603 -848 -19606 0 c 2+1 --> break c (-b^{106, 8}_2 ∧ b^{106, 8}_1 ∧ -b^{106, 8}_0 ∧ p_848) -> break c in CNF: c b^{106, 8}_2 ∨ -b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ -p_848 ∨ break c in DIMACS: 19601 -19602 19603 -848 1162 0 c 2-1 --> 1 c (-b^{106, 8}_2 ∧ b^{106, 8}_1 ∧ -b^{106, 8}_0 ∧ -p_848) -> (-b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ b^{106, 9}_0) c in CNF: c b^{106, 8}_2 ∨ -b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ p_848 ∨ -b^{106, 9}_2 c b^{106, 8}_2 ∨ -b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ p_848 ∨ -b^{106, 9}_1 c b^{106, 8}_2 ∨ -b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ p_848 ∨ b^{106, 9}_0 c in DIMACS: 19601 -19602 19603 848 -19604 0 19601 -19602 19603 848 -19605 0 19601 -19602 19603 848 19606 0 c 1-1 --> 0 c (-b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ b^{106, 8}_0 ∧ -p_848) -> (-b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ -b^{106, 9}_0) c in CNF: c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ p_848 ∨ -b^{106, 9}_2 c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ p_848 ∨ -b^{106, 9}_1 c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ p_848 ∨ -b^{106, 9}_0 c in DIMACS: 19601 19602 -19603 848 -19604 0 19601 19602 -19603 848 -19605 0 19601 19602 -19603 848 -19606 0 c 0-1 --> -1 c (-b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ -b^{106, 8}_0 ∧ -p_848) -> ( b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ b^{106, 9}_0) c in CNF: c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ p_848 ∨ b^{106, 9}_2 c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ p_848 ∨ -b^{106, 9}_1 c b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ p_848 ∨ b^{106, 9}_0 c in DIMACS: 19601 19602 19603 848 19604 0 19601 19602 19603 848 -19605 0 19601 19602 19603 848 19606 0 c -1-1 --> -2 c ( b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ b^{106, 8}_0 ∧ -p_848) -> ( b^{106, 9}_2 ∧ b^{106, 9}_1 ∧ -b^{106, 9}_0) c in CNF: c -b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ p_848 ∨ b^{106, 9}_2 c -b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ p_848 ∨ b^{106, 9}_1 c -b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ p_848 ∨ -b^{106, 9}_0 c in DIMACS: -19601 19602 -19603 848 19604 0 -19601 19602 -19603 848 19605 0 -19601 19602 -19603 848 -19606 0 c -2-1 --> break c ( b^{106, 8}_2 ∧ b^{106, 8}_1 ∧ -b^{106, 8}_0 ∧ -p_848) -> break c in CNF: c -b^{106, 8}_2 ∨ -b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ p_848 ∨ break c in DIMACS: -19601 -19602 19603 848 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{106, 8}_2 ∧ -b^{106, 8}_1 ∧ -b^{106, 8}_0 ∧ true) c in CNF: c -b^{106, 8}_2 ∨ b^{106, 8}_1 ∨ b^{106, 8}_0 ∨ false c in DIMACS: -19601 19602 19603 0 c 3 does not represent an automaton state. c -(-b^{106, 8}_2 ∧ b^{106, 8}_1 ∧ b^{106, 8}_0 ∧ true) c in CNF: c b^{106, 8}_2 ∨ -b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ false c in DIMACS: 19601 -19602 -19603 0 c -3 does not represent an automaton state. c -( b^{106, 8}_2 ∧ b^{106, 8}_1 ∧ b^{106, 8}_0 ∧ true) c in CNF: c -b^{106, 8}_2 ∨ -b^{106, 8}_1 ∨ -b^{106, 8}_0 ∨ false c in DIMACS: -19601 -19602 -19603 0 c i = 9 c -2+1 --> -1 c ( b^{106, 9}_2 ∧ b^{106, 9}_1 ∧ -b^{106, 9}_0 ∧ p_954) -> ( b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ b^{106, 10}_0) c in CNF: c -b^{106, 9}_2 ∨ -b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ -p_954 ∨ b^{106, 10}_2 c -b^{106, 9}_2 ∨ -b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ -p_954 ∨ -b^{106, 10}_1 c -b^{106, 9}_2 ∨ -b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ -p_954 ∨ b^{106, 10}_0 c in DIMACS: -19604 -19605 19606 -954 19607 0 -19604 -19605 19606 -954 -19608 0 -19604 -19605 19606 -954 19609 0 c -1+1 --> 0 c ( b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ b^{106, 9}_0 ∧ p_954) -> (-b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ -b^{106, 10}_0) c in CNF: c -b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ -p_954 ∨ -b^{106, 10}_2 c -b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ -p_954 ∨ -b^{106, 10}_1 c -b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ -p_954 ∨ -b^{106, 10}_0 c in DIMACS: -19604 19605 -19606 -954 -19607 0 -19604 19605 -19606 -954 -19608 0 -19604 19605 -19606 -954 -19609 0 c 0+1 --> 1 c (-b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ -b^{106, 9}_0 ∧ p_954) -> (-b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ b^{106, 10}_0) c in CNF: c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ -p_954 ∨ -b^{106, 10}_2 c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ -p_954 ∨ -b^{106, 10}_1 c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ -p_954 ∨ b^{106, 10}_0 c in DIMACS: 19604 19605 19606 -954 -19607 0 19604 19605 19606 -954 -19608 0 19604 19605 19606 -954 19609 0 c 1+1 --> 2 c (-b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ b^{106, 9}_0 ∧ p_954) -> (-b^{106, 10}_2 ∧ b^{106, 10}_1 ∧ -b^{106, 10}_0) c in CNF: c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ -p_954 ∨ -b^{106, 10}_2 c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ -p_954 ∨ b^{106, 10}_1 c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ -p_954 ∨ -b^{106, 10}_0 c in DIMACS: 19604 19605 -19606 -954 -19607 0 19604 19605 -19606 -954 19608 0 19604 19605 -19606 -954 -19609 0 c 2+1 --> break c (-b^{106, 9}_2 ∧ b^{106, 9}_1 ∧ -b^{106, 9}_0 ∧ p_954) -> break c in CNF: c b^{106, 9}_2 ∨ -b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ -p_954 ∨ break c in DIMACS: 19604 -19605 19606 -954 1162 0 c 2-1 --> 1 c (-b^{106, 9}_2 ∧ b^{106, 9}_1 ∧ -b^{106, 9}_0 ∧ -p_954) -> (-b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ b^{106, 10}_0) c in CNF: c b^{106, 9}_2 ∨ -b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ p_954 ∨ -b^{106, 10}_2 c b^{106, 9}_2 ∨ -b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ p_954 ∨ -b^{106, 10}_1 c b^{106, 9}_2 ∨ -b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ p_954 ∨ b^{106, 10}_0 c in DIMACS: 19604 -19605 19606 954 -19607 0 19604 -19605 19606 954 -19608 0 19604 -19605 19606 954 19609 0 c 1-1 --> 0 c (-b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ b^{106, 9}_0 ∧ -p_954) -> (-b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ -b^{106, 10}_0) c in CNF: c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ p_954 ∨ -b^{106, 10}_2 c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ p_954 ∨ -b^{106, 10}_1 c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ p_954 ∨ -b^{106, 10}_0 c in DIMACS: 19604 19605 -19606 954 -19607 0 19604 19605 -19606 954 -19608 0 19604 19605 -19606 954 -19609 0 c 0-1 --> -1 c (-b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ -b^{106, 9}_0 ∧ -p_954) -> ( b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ b^{106, 10}_0) c in CNF: c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ p_954 ∨ b^{106, 10}_2 c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ p_954 ∨ -b^{106, 10}_1 c b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ p_954 ∨ b^{106, 10}_0 c in DIMACS: 19604 19605 19606 954 19607 0 19604 19605 19606 954 -19608 0 19604 19605 19606 954 19609 0 c -1-1 --> -2 c ( b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ b^{106, 9}_0 ∧ -p_954) -> ( b^{106, 10}_2 ∧ b^{106, 10}_1 ∧ -b^{106, 10}_0) c in CNF: c -b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ p_954 ∨ b^{106, 10}_2 c -b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ p_954 ∨ b^{106, 10}_1 c -b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ p_954 ∨ -b^{106, 10}_0 c in DIMACS: -19604 19605 -19606 954 19607 0 -19604 19605 -19606 954 19608 0 -19604 19605 -19606 954 -19609 0 c -2-1 --> break c ( b^{106, 9}_2 ∧ b^{106, 9}_1 ∧ -b^{106, 9}_0 ∧ -p_954) -> break c in CNF: c -b^{106, 9}_2 ∨ -b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ p_954 ∨ break c in DIMACS: -19604 -19605 19606 954 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{106, 9}_2 ∧ -b^{106, 9}_1 ∧ -b^{106, 9}_0 ∧ true) c in CNF: c -b^{106, 9}_2 ∨ b^{106, 9}_1 ∨ b^{106, 9}_0 ∨ false c in DIMACS: -19604 19605 19606 0 c 3 does not represent an automaton state. c -(-b^{106, 9}_2 ∧ b^{106, 9}_1 ∧ b^{106, 9}_0 ∧ true) c in CNF: c b^{106, 9}_2 ∨ -b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ false c in DIMACS: 19604 -19605 -19606 0 c -3 does not represent an automaton state. c -( b^{106, 9}_2 ∧ b^{106, 9}_1 ∧ b^{106, 9}_0 ∧ true) c in CNF: c -b^{106, 9}_2 ∨ -b^{106, 9}_1 ∨ -b^{106, 9}_0 ∨ false c in DIMACS: -19604 -19605 -19606 0 c i = 10 c -2+1 --> -1 c ( b^{106, 10}_2 ∧ b^{106, 10}_1 ∧ -b^{106, 10}_0 ∧ p_1060) -> ( b^{106, 11}_2 ∧ -b^{106, 11}_1 ∧ b^{106, 11}_0) c in CNF: c -b^{106, 10}_2 ∨ -b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ -p_1060 ∨ b^{106, 11}_2 c -b^{106, 10}_2 ∨ -b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ -p_1060 ∨ -b^{106, 11}_1 c -b^{106, 10}_2 ∨ -b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ -p_1060 ∨ b^{106, 11}_0 c in DIMACS: -19607 -19608 19609 -1060 19610 0 -19607 -19608 19609 -1060 -19611 0 -19607 -19608 19609 -1060 19612 0 c -1+1 --> 0 c ( b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ b^{106, 10}_0 ∧ p_1060) -> (-b^{106, 11}_2 ∧ -b^{106, 11}_1 ∧ -b^{106, 11}_0) c in CNF: c -b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ -p_1060 ∨ -b^{106, 11}_2 c -b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ -p_1060 ∨ -b^{106, 11}_1 c -b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ -p_1060 ∨ -b^{106, 11}_0 c in DIMACS: -19607 19608 -19609 -1060 -19610 0 -19607 19608 -19609 -1060 -19611 0 -19607 19608 -19609 -1060 -19612 0 c 0+1 --> 1 c (-b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ -b^{106, 10}_0 ∧ p_1060) -> (-b^{106, 11}_2 ∧ -b^{106, 11}_1 ∧ b^{106, 11}_0) c in CNF: c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ -p_1060 ∨ -b^{106, 11}_2 c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ -p_1060 ∨ -b^{106, 11}_1 c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ -p_1060 ∨ b^{106, 11}_0 c in DIMACS: 19607 19608 19609 -1060 -19610 0 19607 19608 19609 -1060 -19611 0 19607 19608 19609 -1060 19612 0 c 1+1 --> 2 c (-b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ b^{106, 10}_0 ∧ p_1060) -> (-b^{106, 11}_2 ∧ b^{106, 11}_1 ∧ -b^{106, 11}_0) c in CNF: c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ -p_1060 ∨ -b^{106, 11}_2 c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ -p_1060 ∨ b^{106, 11}_1 c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ -p_1060 ∨ -b^{106, 11}_0 c in DIMACS: 19607 19608 -19609 -1060 -19610 0 19607 19608 -19609 -1060 19611 0 19607 19608 -19609 -1060 -19612 0 c 2+1 --> break c (-b^{106, 10}_2 ∧ b^{106, 10}_1 ∧ -b^{106, 10}_0 ∧ p_1060) -> break c in CNF: c b^{106, 10}_2 ∨ -b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ -p_1060 ∨ break c in DIMACS: 19607 -19608 19609 -1060 1162 0 c 2-1 --> 1 c (-b^{106, 10}_2 ∧ b^{106, 10}_1 ∧ -b^{106, 10}_0 ∧ -p_1060) -> (-b^{106, 11}_2 ∧ -b^{106, 11}_1 ∧ b^{106, 11}_0) c in CNF: c b^{106, 10}_2 ∨ -b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ p_1060 ∨ -b^{106, 11}_2 c b^{106, 10}_2 ∨ -b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ p_1060 ∨ -b^{106, 11}_1 c b^{106, 10}_2 ∨ -b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ p_1060 ∨ b^{106, 11}_0 c in DIMACS: 19607 -19608 19609 1060 -19610 0 19607 -19608 19609 1060 -19611 0 19607 -19608 19609 1060 19612 0 c 1-1 --> 0 c (-b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ b^{106, 10}_0 ∧ -p_1060) -> (-b^{106, 11}_2 ∧ -b^{106, 11}_1 ∧ -b^{106, 11}_0) c in CNF: c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ p_1060 ∨ -b^{106, 11}_2 c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ p_1060 ∨ -b^{106, 11}_1 c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ p_1060 ∨ -b^{106, 11}_0 c in DIMACS: 19607 19608 -19609 1060 -19610 0 19607 19608 -19609 1060 -19611 0 19607 19608 -19609 1060 -19612 0 c 0-1 --> -1 c (-b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ -b^{106, 10}_0 ∧ -p_1060) -> ( b^{106, 11}_2 ∧ -b^{106, 11}_1 ∧ b^{106, 11}_0) c in CNF: c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ p_1060 ∨ b^{106, 11}_2 c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ p_1060 ∨ -b^{106, 11}_1 c b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ p_1060 ∨ b^{106, 11}_0 c in DIMACS: 19607 19608 19609 1060 19610 0 19607 19608 19609 1060 -19611 0 19607 19608 19609 1060 19612 0 c -1-1 --> -2 c ( b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ b^{106, 10}_0 ∧ -p_1060) -> ( b^{106, 11}_2 ∧ b^{106, 11}_1 ∧ -b^{106, 11}_0) c in CNF: c -b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ p_1060 ∨ b^{106, 11}_2 c -b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ p_1060 ∨ b^{106, 11}_1 c -b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ p_1060 ∨ -b^{106, 11}_0 c in DIMACS: -19607 19608 -19609 1060 19610 0 -19607 19608 -19609 1060 19611 0 -19607 19608 -19609 1060 -19612 0 c -2-1 --> break c ( b^{106, 10}_2 ∧ b^{106, 10}_1 ∧ -b^{106, 10}_0 ∧ -p_1060) -> break c in CNF: c -b^{106, 10}_2 ∨ -b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ p_1060 ∨ break c in DIMACS: -19607 -19608 19609 1060 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{106, 10}_2 ∧ -b^{106, 10}_1 ∧ -b^{106, 10}_0 ∧ true) c in CNF: c -b^{106, 10}_2 ∨ b^{106, 10}_1 ∨ b^{106, 10}_0 ∨ false c in DIMACS: -19607 19608 19609 0 c 3 does not represent an automaton state. c -(-b^{106, 10}_2 ∧ b^{106, 10}_1 ∧ b^{106, 10}_0 ∧ true) c in CNF: c b^{106, 10}_2 ∨ -b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ false c in DIMACS: 19607 -19608 -19609 0 c -3 does not represent an automaton state. c -( b^{106, 10}_2 ∧ b^{106, 10}_1 ∧ b^{106, 10}_0 ∧ true) c in CNF: c -b^{106, 10}_2 ∨ -b^{106, 10}_1 ∨ -b^{106, 10}_0 ∨ false c in DIMACS: -19607 -19608 -19609 0 c INIT for k = 107 c -b^{107, 1}_2 c -b^{107, 1}_1 c -b^{107, 1}_0 c in DIMACS: -19613 0 -19614 0 -19615 0 c Transitions for k = 107 c i = 1 c -2+1 --> -1 c ( b^{107, 1}_2 ∧ b^{107, 1}_1 ∧ -b^{107, 1}_0 ∧ p_107) -> ( b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ b^{107, 2}_0) c in CNF: c -b^{107, 1}_2 ∨ -b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ -p_107 ∨ b^{107, 2}_2 c -b^{107, 1}_2 ∨ -b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ -p_107 ∨ -b^{107, 2}_1 c -b^{107, 1}_2 ∨ -b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ -p_107 ∨ b^{107, 2}_0 c in DIMACS: -19613 -19614 19615 -107 19616 0 -19613 -19614 19615 -107 -19617 0 -19613 -19614 19615 -107 19618 0 c -1+1 --> 0 c ( b^{107, 1}_2 ∧ -b^{107, 1}_1 ∧ b^{107, 1}_0 ∧ p_107) -> (-b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ -b^{107, 2}_0) c in CNF: c -b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ -p_107 ∨ -b^{107, 2}_2 c -b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ -p_107 ∨ -b^{107, 2}_1 c -b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ -p_107 ∨ -b^{107, 2}_0 c in DIMACS: -19613 19614 -19615 -107 -19616 0 -19613 19614 -19615 -107 -19617 0 -19613 19614 -19615 -107 -19618 0 c 0+1 --> 1 c (-b^{107, 1}_2 ∧ -b^{107, 1}_1 ∧ -b^{107, 1}_0 ∧ p_107) -> (-b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ b^{107, 2}_0) c in CNF: c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ -p_107 ∨ -b^{107, 2}_2 c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ -p_107 ∨ -b^{107, 2}_1 c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ -p_107 ∨ b^{107, 2}_0 c in DIMACS: 19613 19614 19615 -107 -19616 0 19613 19614 19615 -107 -19617 0 19613 19614 19615 -107 19618 0 c 1+1 --> 2 c (-b^{107, 1}_2 ∧ -b^{107, 1}_1 ∧ b^{107, 1}_0 ∧ p_107) -> (-b^{107, 2}_2 ∧ b^{107, 2}_1 ∧ -b^{107, 2}_0) c in CNF: c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ -p_107 ∨ -b^{107, 2}_2 c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ -p_107 ∨ b^{107, 2}_1 c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ -p_107 ∨ -b^{107, 2}_0 c in DIMACS: 19613 19614 -19615 -107 -19616 0 19613 19614 -19615 -107 19617 0 19613 19614 -19615 -107 -19618 0 c 2+1 --> break c (-b^{107, 1}_2 ∧ b^{107, 1}_1 ∧ -b^{107, 1}_0 ∧ p_107) -> break c in CNF: c b^{107, 1}_2 ∨ -b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ -p_107 ∨ break c in DIMACS: 19613 -19614 19615 -107 1162 0 c 2-1 --> 1 c (-b^{107, 1}_2 ∧ b^{107, 1}_1 ∧ -b^{107, 1}_0 ∧ -p_107) -> (-b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ b^{107, 2}_0) c in CNF: c b^{107, 1}_2 ∨ -b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ p_107 ∨ -b^{107, 2}_2 c b^{107, 1}_2 ∨ -b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ p_107 ∨ -b^{107, 2}_1 c b^{107, 1}_2 ∨ -b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ p_107 ∨ b^{107, 2}_0 c in DIMACS: 19613 -19614 19615 107 -19616 0 19613 -19614 19615 107 -19617 0 19613 -19614 19615 107 19618 0 c 1-1 --> 0 c (-b^{107, 1}_2 ∧ -b^{107, 1}_1 ∧ b^{107, 1}_0 ∧ -p_107) -> (-b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ -b^{107, 2}_0) c in CNF: c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ p_107 ∨ -b^{107, 2}_2 c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ p_107 ∨ -b^{107, 2}_1 c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ p_107 ∨ -b^{107, 2}_0 c in DIMACS: 19613 19614 -19615 107 -19616 0 19613 19614 -19615 107 -19617 0 19613 19614 -19615 107 -19618 0 c 0-1 --> -1 c (-b^{107, 1}_2 ∧ -b^{107, 1}_1 ∧ -b^{107, 1}_0 ∧ -p_107) -> ( b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ b^{107, 2}_0) c in CNF: c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ p_107 ∨ b^{107, 2}_2 c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ p_107 ∨ -b^{107, 2}_1 c b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ p_107 ∨ b^{107, 2}_0 c in DIMACS: 19613 19614 19615 107 19616 0 19613 19614 19615 107 -19617 0 19613 19614 19615 107 19618 0 c -1-1 --> -2 c ( b^{107, 1}_2 ∧ -b^{107, 1}_1 ∧ b^{107, 1}_0 ∧ -p_107) -> ( b^{107, 2}_2 ∧ b^{107, 2}_1 ∧ -b^{107, 2}_0) c in CNF: c -b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ p_107 ∨ b^{107, 2}_2 c -b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ p_107 ∨ b^{107, 2}_1 c -b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ p_107 ∨ -b^{107, 2}_0 c in DIMACS: -19613 19614 -19615 107 19616 0 -19613 19614 -19615 107 19617 0 -19613 19614 -19615 107 -19618 0 c -2-1 --> break c ( b^{107, 1}_2 ∧ b^{107, 1}_1 ∧ -b^{107, 1}_0 ∧ -p_107) -> break c in CNF: c -b^{107, 1}_2 ∨ -b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ p_107 ∨ break c in DIMACS: -19613 -19614 19615 107 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{107, 1}_2 ∧ -b^{107, 1}_1 ∧ -b^{107, 1}_0 ∧ true) c in CNF: c -b^{107, 1}_2 ∨ b^{107, 1}_1 ∨ b^{107, 1}_0 ∨ false c in DIMACS: -19613 19614 19615 0 c 3 does not represent an automaton state. c -(-b^{107, 1}_2 ∧ b^{107, 1}_1 ∧ b^{107, 1}_0 ∧ true) c in CNF: c b^{107, 1}_2 ∨ -b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ false c in DIMACS: 19613 -19614 -19615 0 c -3 does not represent an automaton state. c -( b^{107, 1}_2 ∧ b^{107, 1}_1 ∧ b^{107, 1}_0 ∧ true) c in CNF: c -b^{107, 1}_2 ∨ -b^{107, 1}_1 ∨ -b^{107, 1}_0 ∨ false c in DIMACS: -19613 -19614 -19615 0 c i = 2 c -2+1 --> -1 c ( b^{107, 2}_2 ∧ b^{107, 2}_1 ∧ -b^{107, 2}_0 ∧ p_214) -> ( b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ b^{107, 3}_0) c in CNF: c -b^{107, 2}_2 ∨ -b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ -p_214 ∨ b^{107, 3}_2 c -b^{107, 2}_2 ∨ -b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ -p_214 ∨ -b^{107, 3}_1 c -b^{107, 2}_2 ∨ -b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ -p_214 ∨ b^{107, 3}_0 c in DIMACS: -19616 -19617 19618 -214 19619 0 -19616 -19617 19618 -214 -19620 0 -19616 -19617 19618 -214 19621 0 c -1+1 --> 0 c ( b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ b^{107, 2}_0 ∧ p_214) -> (-b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ -b^{107, 3}_0) c in CNF: c -b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ -p_214 ∨ -b^{107, 3}_2 c -b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ -p_214 ∨ -b^{107, 3}_1 c -b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ -p_214 ∨ -b^{107, 3}_0 c in DIMACS: -19616 19617 -19618 -214 -19619 0 -19616 19617 -19618 -214 -19620 0 -19616 19617 -19618 -214 -19621 0 c 0+1 --> 1 c (-b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ -b^{107, 2}_0 ∧ p_214) -> (-b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ b^{107, 3}_0) c in CNF: c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ -p_214 ∨ -b^{107, 3}_2 c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ -p_214 ∨ -b^{107, 3}_1 c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ -p_214 ∨ b^{107, 3}_0 c in DIMACS: 19616 19617 19618 -214 -19619 0 19616 19617 19618 -214 -19620 0 19616 19617 19618 -214 19621 0 c 1+1 --> 2 c (-b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ b^{107, 2}_0 ∧ p_214) -> (-b^{107, 3}_2 ∧ b^{107, 3}_1 ∧ -b^{107, 3}_0) c in CNF: c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ -p_214 ∨ -b^{107, 3}_2 c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ -p_214 ∨ b^{107, 3}_1 c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ -p_214 ∨ -b^{107, 3}_0 c in DIMACS: 19616 19617 -19618 -214 -19619 0 19616 19617 -19618 -214 19620 0 19616 19617 -19618 -214 -19621 0 c 2+1 --> break c (-b^{107, 2}_2 ∧ b^{107, 2}_1 ∧ -b^{107, 2}_0 ∧ p_214) -> break c in CNF: c b^{107, 2}_2 ∨ -b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ -p_214 ∨ break c in DIMACS: 19616 -19617 19618 -214 1162 0 c 2-1 --> 1 c (-b^{107, 2}_2 ∧ b^{107, 2}_1 ∧ -b^{107, 2}_0 ∧ -p_214) -> (-b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ b^{107, 3}_0) c in CNF: c b^{107, 2}_2 ∨ -b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ p_214 ∨ -b^{107, 3}_2 c b^{107, 2}_2 ∨ -b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ p_214 ∨ -b^{107, 3}_1 c b^{107, 2}_2 ∨ -b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ p_214 ∨ b^{107, 3}_0 c in DIMACS: 19616 -19617 19618 214 -19619 0 19616 -19617 19618 214 -19620 0 19616 -19617 19618 214 19621 0 c 1-1 --> 0 c (-b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ b^{107, 2}_0 ∧ -p_214) -> (-b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ -b^{107, 3}_0) c in CNF: c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ p_214 ∨ -b^{107, 3}_2 c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ p_214 ∨ -b^{107, 3}_1 c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ p_214 ∨ -b^{107, 3}_0 c in DIMACS: 19616 19617 -19618 214 -19619 0 19616 19617 -19618 214 -19620 0 19616 19617 -19618 214 -19621 0 c 0-1 --> -1 c (-b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ -b^{107, 2}_0 ∧ -p_214) -> ( b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ b^{107, 3}_0) c in CNF: c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ p_214 ∨ b^{107, 3}_2 c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ p_214 ∨ -b^{107, 3}_1 c b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ p_214 ∨ b^{107, 3}_0 c in DIMACS: 19616 19617 19618 214 19619 0 19616 19617 19618 214 -19620 0 19616 19617 19618 214 19621 0 c -1-1 --> -2 c ( b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ b^{107, 2}_0 ∧ -p_214) -> ( b^{107, 3}_2 ∧ b^{107, 3}_1 ∧ -b^{107, 3}_0) c in CNF: c -b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ p_214 ∨ b^{107, 3}_2 c -b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ p_214 ∨ b^{107, 3}_1 c -b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ p_214 ∨ -b^{107, 3}_0 c in DIMACS: -19616 19617 -19618 214 19619 0 -19616 19617 -19618 214 19620 0 -19616 19617 -19618 214 -19621 0 c -2-1 --> break c ( b^{107, 2}_2 ∧ b^{107, 2}_1 ∧ -b^{107, 2}_0 ∧ -p_214) -> break c in CNF: c -b^{107, 2}_2 ∨ -b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ p_214 ∨ break c in DIMACS: -19616 -19617 19618 214 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{107, 2}_2 ∧ -b^{107, 2}_1 ∧ -b^{107, 2}_0 ∧ true) c in CNF: c -b^{107, 2}_2 ∨ b^{107, 2}_1 ∨ b^{107, 2}_0 ∨ false c in DIMACS: -19616 19617 19618 0 c 3 does not represent an automaton state. c -(-b^{107, 2}_2 ∧ b^{107, 2}_1 ∧ b^{107, 2}_0 ∧ true) c in CNF: c b^{107, 2}_2 ∨ -b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ false c in DIMACS: 19616 -19617 -19618 0 c -3 does not represent an automaton state. c -( b^{107, 2}_2 ∧ b^{107, 2}_1 ∧ b^{107, 2}_0 ∧ true) c in CNF: c -b^{107, 2}_2 ∨ -b^{107, 2}_1 ∨ -b^{107, 2}_0 ∨ false c in DIMACS: -19616 -19617 -19618 0 c i = 3 c -2+1 --> -1 c ( b^{107, 3}_2 ∧ b^{107, 3}_1 ∧ -b^{107, 3}_0 ∧ p_321) -> ( b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ b^{107, 4}_0) c in CNF: c -b^{107, 3}_2 ∨ -b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ -p_321 ∨ b^{107, 4}_2 c -b^{107, 3}_2 ∨ -b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ -p_321 ∨ -b^{107, 4}_1 c -b^{107, 3}_2 ∨ -b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ -p_321 ∨ b^{107, 4}_0 c in DIMACS: -19619 -19620 19621 -321 19622 0 -19619 -19620 19621 -321 -19623 0 -19619 -19620 19621 -321 19624 0 c -1+1 --> 0 c ( b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ b^{107, 3}_0 ∧ p_321) -> (-b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ -b^{107, 4}_0) c in CNF: c -b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ -p_321 ∨ -b^{107, 4}_2 c -b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ -p_321 ∨ -b^{107, 4}_1 c -b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ -p_321 ∨ -b^{107, 4}_0 c in DIMACS: -19619 19620 -19621 -321 -19622 0 -19619 19620 -19621 -321 -19623 0 -19619 19620 -19621 -321 -19624 0 c 0+1 --> 1 c (-b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ -b^{107, 3}_0 ∧ p_321) -> (-b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ b^{107, 4}_0) c in CNF: c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ -p_321 ∨ -b^{107, 4}_2 c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ -p_321 ∨ -b^{107, 4}_1 c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ -p_321 ∨ b^{107, 4}_0 c in DIMACS: 19619 19620 19621 -321 -19622 0 19619 19620 19621 -321 -19623 0 19619 19620 19621 -321 19624 0 c 1+1 --> 2 c (-b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ b^{107, 3}_0 ∧ p_321) -> (-b^{107, 4}_2 ∧ b^{107, 4}_1 ∧ -b^{107, 4}_0) c in CNF: c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ -p_321 ∨ -b^{107, 4}_2 c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ -p_321 ∨ b^{107, 4}_1 c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ -p_321 ∨ -b^{107, 4}_0 c in DIMACS: 19619 19620 -19621 -321 -19622 0 19619 19620 -19621 -321 19623 0 19619 19620 -19621 -321 -19624 0 c 2+1 --> break c (-b^{107, 3}_2 ∧ b^{107, 3}_1 ∧ -b^{107, 3}_0 ∧ p_321) -> break c in CNF: c b^{107, 3}_2 ∨ -b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ -p_321 ∨ break c in DIMACS: 19619 -19620 19621 -321 1162 0 c 2-1 --> 1 c (-b^{107, 3}_2 ∧ b^{107, 3}_1 ∧ -b^{107, 3}_0 ∧ -p_321) -> (-b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ b^{107, 4}_0) c in CNF: c b^{107, 3}_2 ∨ -b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ p_321 ∨ -b^{107, 4}_2 c b^{107, 3}_2 ∨ -b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ p_321 ∨ -b^{107, 4}_1 c b^{107, 3}_2 ∨ -b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ p_321 ∨ b^{107, 4}_0 c in DIMACS: 19619 -19620 19621 321 -19622 0 19619 -19620 19621 321 -19623 0 19619 -19620 19621 321 19624 0 c 1-1 --> 0 c (-b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ b^{107, 3}_0 ∧ -p_321) -> (-b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ -b^{107, 4}_0) c in CNF: c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ p_321 ∨ -b^{107, 4}_2 c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ p_321 ∨ -b^{107, 4}_1 c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ p_321 ∨ -b^{107, 4}_0 c in DIMACS: 19619 19620 -19621 321 -19622 0 19619 19620 -19621 321 -19623 0 19619 19620 -19621 321 -19624 0 c 0-1 --> -1 c (-b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ -b^{107, 3}_0 ∧ -p_321) -> ( b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ b^{107, 4}_0) c in CNF: c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ p_321 ∨ b^{107, 4}_2 c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ p_321 ∨ -b^{107, 4}_1 c b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ p_321 ∨ b^{107, 4}_0 c in DIMACS: 19619 19620 19621 321 19622 0 19619 19620 19621 321 -19623 0 19619 19620 19621 321 19624 0 c -1-1 --> -2 c ( b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ b^{107, 3}_0 ∧ -p_321) -> ( b^{107, 4}_2 ∧ b^{107, 4}_1 ∧ -b^{107, 4}_0) c in CNF: c -b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ p_321 ∨ b^{107, 4}_2 c -b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ p_321 ∨ b^{107, 4}_1 c -b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ p_321 ∨ -b^{107, 4}_0 c in DIMACS: -19619 19620 -19621 321 19622 0 -19619 19620 -19621 321 19623 0 -19619 19620 -19621 321 -19624 0 c -2-1 --> break c ( b^{107, 3}_2 ∧ b^{107, 3}_1 ∧ -b^{107, 3}_0 ∧ -p_321) -> break c in CNF: c -b^{107, 3}_2 ∨ -b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ p_321 ∨ break c in DIMACS: -19619 -19620 19621 321 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{107, 3}_2 ∧ -b^{107, 3}_1 ∧ -b^{107, 3}_0 ∧ true) c in CNF: c -b^{107, 3}_2 ∨ b^{107, 3}_1 ∨ b^{107, 3}_0 ∨ false c in DIMACS: -19619 19620 19621 0 c 3 does not represent an automaton state. c -(-b^{107, 3}_2 ∧ b^{107, 3}_1 ∧ b^{107, 3}_0 ∧ true) c in CNF: c b^{107, 3}_2 ∨ -b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ false c in DIMACS: 19619 -19620 -19621 0 c -3 does not represent an automaton state. c -( b^{107, 3}_2 ∧ b^{107, 3}_1 ∧ b^{107, 3}_0 ∧ true) c in CNF: c -b^{107, 3}_2 ∨ -b^{107, 3}_1 ∨ -b^{107, 3}_0 ∨ false c in DIMACS: -19619 -19620 -19621 0 c i = 4 c -2+1 --> -1 c ( b^{107, 4}_2 ∧ b^{107, 4}_1 ∧ -b^{107, 4}_0 ∧ p_428) -> ( b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ b^{107, 5}_0) c in CNF: c -b^{107, 4}_2 ∨ -b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ -p_428 ∨ b^{107, 5}_2 c -b^{107, 4}_2 ∨ -b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ -p_428 ∨ -b^{107, 5}_1 c -b^{107, 4}_2 ∨ -b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ -p_428 ∨ b^{107, 5}_0 c in DIMACS: -19622 -19623 19624 -428 19625 0 -19622 -19623 19624 -428 -19626 0 -19622 -19623 19624 -428 19627 0 c -1+1 --> 0 c ( b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ b^{107, 4}_0 ∧ p_428) -> (-b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ -b^{107, 5}_0) c in CNF: c -b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ -p_428 ∨ -b^{107, 5}_2 c -b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ -p_428 ∨ -b^{107, 5}_1 c -b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ -p_428 ∨ -b^{107, 5}_0 c in DIMACS: -19622 19623 -19624 -428 -19625 0 -19622 19623 -19624 -428 -19626 0 -19622 19623 -19624 -428 -19627 0 c 0+1 --> 1 c (-b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ -b^{107, 4}_0 ∧ p_428) -> (-b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ b^{107, 5}_0) c in CNF: c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ -p_428 ∨ -b^{107, 5}_2 c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ -p_428 ∨ -b^{107, 5}_1 c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ -p_428 ∨ b^{107, 5}_0 c in DIMACS: 19622 19623 19624 -428 -19625 0 19622 19623 19624 -428 -19626 0 19622 19623 19624 -428 19627 0 c 1+1 --> 2 c (-b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ b^{107, 4}_0 ∧ p_428) -> (-b^{107, 5}_2 ∧ b^{107, 5}_1 ∧ -b^{107, 5}_0) c in CNF: c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ -p_428 ∨ -b^{107, 5}_2 c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ -p_428 ∨ b^{107, 5}_1 c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ -p_428 ∨ -b^{107, 5}_0 c in DIMACS: 19622 19623 -19624 -428 -19625 0 19622 19623 -19624 -428 19626 0 19622 19623 -19624 -428 -19627 0 c 2+1 --> break c (-b^{107, 4}_2 ∧ b^{107, 4}_1 ∧ -b^{107, 4}_0 ∧ p_428) -> break c in CNF: c b^{107, 4}_2 ∨ -b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ -p_428 ∨ break c in DIMACS: 19622 -19623 19624 -428 1162 0 c 2-1 --> 1 c (-b^{107, 4}_2 ∧ b^{107, 4}_1 ∧ -b^{107, 4}_0 ∧ -p_428) -> (-b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ b^{107, 5}_0) c in CNF: c b^{107, 4}_2 ∨ -b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ p_428 ∨ -b^{107, 5}_2 c b^{107, 4}_2 ∨ -b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ p_428 ∨ -b^{107, 5}_1 c b^{107, 4}_2 ∨ -b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ p_428 ∨ b^{107, 5}_0 c in DIMACS: 19622 -19623 19624 428 -19625 0 19622 -19623 19624 428 -19626 0 19622 -19623 19624 428 19627 0 c 1-1 --> 0 c (-b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ b^{107, 4}_0 ∧ -p_428) -> (-b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ -b^{107, 5}_0) c in CNF: c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ p_428 ∨ -b^{107, 5}_2 c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ p_428 ∨ -b^{107, 5}_1 c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ p_428 ∨ -b^{107, 5}_0 c in DIMACS: 19622 19623 -19624 428 -19625 0 19622 19623 -19624 428 -19626 0 19622 19623 -19624 428 -19627 0 c 0-1 --> -1 c (-b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ -b^{107, 4}_0 ∧ -p_428) -> ( b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ b^{107, 5}_0) c in CNF: c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ p_428 ∨ b^{107, 5}_2 c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ p_428 ∨ -b^{107, 5}_1 c b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ p_428 ∨ b^{107, 5}_0 c in DIMACS: 19622 19623 19624 428 19625 0 19622 19623 19624 428 -19626 0 19622 19623 19624 428 19627 0 c -1-1 --> -2 c ( b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ b^{107, 4}_0 ∧ -p_428) -> ( b^{107, 5}_2 ∧ b^{107, 5}_1 ∧ -b^{107, 5}_0) c in CNF: c -b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ p_428 ∨ b^{107, 5}_2 c -b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ p_428 ∨ b^{107, 5}_1 c -b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ p_428 ∨ -b^{107, 5}_0 c in DIMACS: -19622 19623 -19624 428 19625 0 -19622 19623 -19624 428 19626 0 -19622 19623 -19624 428 -19627 0 c -2-1 --> break c ( b^{107, 4}_2 ∧ b^{107, 4}_1 ∧ -b^{107, 4}_0 ∧ -p_428) -> break c in CNF: c -b^{107, 4}_2 ∨ -b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ p_428 ∨ break c in DIMACS: -19622 -19623 19624 428 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{107, 4}_2 ∧ -b^{107, 4}_1 ∧ -b^{107, 4}_0 ∧ true) c in CNF: c -b^{107, 4}_2 ∨ b^{107, 4}_1 ∨ b^{107, 4}_0 ∨ false c in DIMACS: -19622 19623 19624 0 c 3 does not represent an automaton state. c -(-b^{107, 4}_2 ∧ b^{107, 4}_1 ∧ b^{107, 4}_0 ∧ true) c in CNF: c b^{107, 4}_2 ∨ -b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ false c in DIMACS: 19622 -19623 -19624 0 c -3 does not represent an automaton state. c -( b^{107, 4}_2 ∧ b^{107, 4}_1 ∧ b^{107, 4}_0 ∧ true) c in CNF: c -b^{107, 4}_2 ∨ -b^{107, 4}_1 ∨ -b^{107, 4}_0 ∨ false c in DIMACS: -19622 -19623 -19624 0 c i = 5 c -2+1 --> -1 c ( b^{107, 5}_2 ∧ b^{107, 5}_1 ∧ -b^{107, 5}_0 ∧ p_535) -> ( b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ b^{107, 6}_0) c in CNF: c -b^{107, 5}_2 ∨ -b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ -p_535 ∨ b^{107, 6}_2 c -b^{107, 5}_2 ∨ -b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ -p_535 ∨ -b^{107, 6}_1 c -b^{107, 5}_2 ∨ -b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ -p_535 ∨ b^{107, 6}_0 c in DIMACS: -19625 -19626 19627 -535 19628 0 -19625 -19626 19627 -535 -19629 0 -19625 -19626 19627 -535 19630 0 c -1+1 --> 0 c ( b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ b^{107, 5}_0 ∧ p_535) -> (-b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ -b^{107, 6}_0) c in CNF: c -b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ -p_535 ∨ -b^{107, 6}_2 c -b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ -p_535 ∨ -b^{107, 6}_1 c -b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ -p_535 ∨ -b^{107, 6}_0 c in DIMACS: -19625 19626 -19627 -535 -19628 0 -19625 19626 -19627 -535 -19629 0 -19625 19626 -19627 -535 -19630 0 c 0+1 --> 1 c (-b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ -b^{107, 5}_0 ∧ p_535) -> (-b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ b^{107, 6}_0) c in CNF: c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ -p_535 ∨ -b^{107, 6}_2 c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ -p_535 ∨ -b^{107, 6}_1 c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ -p_535 ∨ b^{107, 6}_0 c in DIMACS: 19625 19626 19627 -535 -19628 0 19625 19626 19627 -535 -19629 0 19625 19626 19627 -535 19630 0 c 1+1 --> 2 c (-b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ b^{107, 5}_0 ∧ p_535) -> (-b^{107, 6}_2 ∧ b^{107, 6}_1 ∧ -b^{107, 6}_0) c in CNF: c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ -p_535 ∨ -b^{107, 6}_2 c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ -p_535 ∨ b^{107, 6}_1 c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ -p_535 ∨ -b^{107, 6}_0 c in DIMACS: 19625 19626 -19627 -535 -19628 0 19625 19626 -19627 -535 19629 0 19625 19626 -19627 -535 -19630 0 c 2+1 --> break c (-b^{107, 5}_2 ∧ b^{107, 5}_1 ∧ -b^{107, 5}_0 ∧ p_535) -> break c in CNF: c b^{107, 5}_2 ∨ -b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ -p_535 ∨ break c in DIMACS: 19625 -19626 19627 -535 1162 0 c 2-1 --> 1 c (-b^{107, 5}_2 ∧ b^{107, 5}_1 ∧ -b^{107, 5}_0 ∧ -p_535) -> (-b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ b^{107, 6}_0) c in CNF: c b^{107, 5}_2 ∨ -b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ p_535 ∨ -b^{107, 6}_2 c b^{107, 5}_2 ∨ -b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ p_535 ∨ -b^{107, 6}_1 c b^{107, 5}_2 ∨ -b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ p_535 ∨ b^{107, 6}_0 c in DIMACS: 19625 -19626 19627 535 -19628 0 19625 -19626 19627 535 -19629 0 19625 -19626 19627 535 19630 0 c 1-1 --> 0 c (-b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ b^{107, 5}_0 ∧ -p_535) -> (-b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ -b^{107, 6}_0) c in CNF: c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ p_535 ∨ -b^{107, 6}_2 c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ p_535 ∨ -b^{107, 6}_1 c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ p_535 ∨ -b^{107, 6}_0 c in DIMACS: 19625 19626 -19627 535 -19628 0 19625 19626 -19627 535 -19629 0 19625 19626 -19627 535 -19630 0 c 0-1 --> -1 c (-b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ -b^{107, 5}_0 ∧ -p_535) -> ( b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ b^{107, 6}_0) c in CNF: c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ p_535 ∨ b^{107, 6}_2 c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ p_535 ∨ -b^{107, 6}_1 c b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ p_535 ∨ b^{107, 6}_0 c in DIMACS: 19625 19626 19627 535 19628 0 19625 19626 19627 535 -19629 0 19625 19626 19627 535 19630 0 c -1-1 --> -2 c ( b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ b^{107, 5}_0 ∧ -p_535) -> ( b^{107, 6}_2 ∧ b^{107, 6}_1 ∧ -b^{107, 6}_0) c in CNF: c -b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ p_535 ∨ b^{107, 6}_2 c -b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ p_535 ∨ b^{107, 6}_1 c -b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ p_535 ∨ -b^{107, 6}_0 c in DIMACS: -19625 19626 -19627 535 19628 0 -19625 19626 -19627 535 19629 0 -19625 19626 -19627 535 -19630 0 c -2-1 --> break c ( b^{107, 5}_2 ∧ b^{107, 5}_1 ∧ -b^{107, 5}_0 ∧ -p_535) -> break c in CNF: c -b^{107, 5}_2 ∨ -b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ p_535 ∨ break c in DIMACS: -19625 -19626 19627 535 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{107, 5}_2 ∧ -b^{107, 5}_1 ∧ -b^{107, 5}_0 ∧ true) c in CNF: c -b^{107, 5}_2 ∨ b^{107, 5}_1 ∨ b^{107, 5}_0 ∨ false c in DIMACS: -19625 19626 19627 0 c 3 does not represent an automaton state. c -(-b^{107, 5}_2 ∧ b^{107, 5}_1 ∧ b^{107, 5}_0 ∧ true) c in CNF: c b^{107, 5}_2 ∨ -b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ false c in DIMACS: 19625 -19626 -19627 0 c -3 does not represent an automaton state. c -( b^{107, 5}_2 ∧ b^{107, 5}_1 ∧ b^{107, 5}_0 ∧ true) c in CNF: c -b^{107, 5}_2 ∨ -b^{107, 5}_1 ∨ -b^{107, 5}_0 ∨ false c in DIMACS: -19625 -19626 -19627 0 c i = 6 c -2+1 --> -1 c ( b^{107, 6}_2 ∧ b^{107, 6}_1 ∧ -b^{107, 6}_0 ∧ p_642) -> ( b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ b^{107, 7}_0) c in CNF: c -b^{107, 6}_2 ∨ -b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ -p_642 ∨ b^{107, 7}_2 c -b^{107, 6}_2 ∨ -b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ -p_642 ∨ -b^{107, 7}_1 c -b^{107, 6}_2 ∨ -b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ -p_642 ∨ b^{107, 7}_0 c in DIMACS: -19628 -19629 19630 -642 19631 0 -19628 -19629 19630 -642 -19632 0 -19628 -19629 19630 -642 19633 0 c -1+1 --> 0 c ( b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ b^{107, 6}_0 ∧ p_642) -> (-b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ -b^{107, 7}_0) c in CNF: c -b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ -p_642 ∨ -b^{107, 7}_2 c -b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ -p_642 ∨ -b^{107, 7}_1 c -b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ -p_642 ∨ -b^{107, 7}_0 c in DIMACS: -19628 19629 -19630 -642 -19631 0 -19628 19629 -19630 -642 -19632 0 -19628 19629 -19630 -642 -19633 0 c 0+1 --> 1 c (-b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ -b^{107, 6}_0 ∧ p_642) -> (-b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ b^{107, 7}_0) c in CNF: c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ -p_642 ∨ -b^{107, 7}_2 c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ -p_642 ∨ -b^{107, 7}_1 c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ -p_642 ∨ b^{107, 7}_0 c in DIMACS: 19628 19629 19630 -642 -19631 0 19628 19629 19630 -642 -19632 0 19628 19629 19630 -642 19633 0 c 1+1 --> 2 c (-b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ b^{107, 6}_0 ∧ p_642) -> (-b^{107, 7}_2 ∧ b^{107, 7}_1 ∧ -b^{107, 7}_0) c in CNF: c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ -p_642 ∨ -b^{107, 7}_2 c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ -p_642 ∨ b^{107, 7}_1 c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ -p_642 ∨ -b^{107, 7}_0 c in DIMACS: 19628 19629 -19630 -642 -19631 0 19628 19629 -19630 -642 19632 0 19628 19629 -19630 -642 -19633 0 c 2+1 --> break c (-b^{107, 6}_2 ∧ b^{107, 6}_1 ∧ -b^{107, 6}_0 ∧ p_642) -> break c in CNF: c b^{107, 6}_2 ∨ -b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ -p_642 ∨ break c in DIMACS: 19628 -19629 19630 -642 1162 0 c 2-1 --> 1 c (-b^{107, 6}_2 ∧ b^{107, 6}_1 ∧ -b^{107, 6}_0 ∧ -p_642) -> (-b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ b^{107, 7}_0) c in CNF: c b^{107, 6}_2 ∨ -b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ p_642 ∨ -b^{107, 7}_2 c b^{107, 6}_2 ∨ -b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ p_642 ∨ -b^{107, 7}_1 c b^{107, 6}_2 ∨ -b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ p_642 ∨ b^{107, 7}_0 c in DIMACS: 19628 -19629 19630 642 -19631 0 19628 -19629 19630 642 -19632 0 19628 -19629 19630 642 19633 0 c 1-1 --> 0 c (-b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ b^{107, 6}_0 ∧ -p_642) -> (-b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ -b^{107, 7}_0) c in CNF: c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ p_642 ∨ -b^{107, 7}_2 c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ p_642 ∨ -b^{107, 7}_1 c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ p_642 ∨ -b^{107, 7}_0 c in DIMACS: 19628 19629 -19630 642 -19631 0 19628 19629 -19630 642 -19632 0 19628 19629 -19630 642 -19633 0 c 0-1 --> -1 c (-b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ -b^{107, 6}_0 ∧ -p_642) -> ( b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ b^{107, 7}_0) c in CNF: c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ p_642 ∨ b^{107, 7}_2 c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ p_642 ∨ -b^{107, 7}_1 c b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ p_642 ∨ b^{107, 7}_0 c in DIMACS: 19628 19629 19630 642 19631 0 19628 19629 19630 642 -19632 0 19628 19629 19630 642 19633 0 c -1-1 --> -2 c ( b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ b^{107, 6}_0 ∧ -p_642) -> ( b^{107, 7}_2 ∧ b^{107, 7}_1 ∧ -b^{107, 7}_0) c in CNF: c -b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ p_642 ∨ b^{107, 7}_2 c -b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ p_642 ∨ b^{107, 7}_1 c -b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ p_642 ∨ -b^{107, 7}_0 c in DIMACS: -19628 19629 -19630 642 19631 0 -19628 19629 -19630 642 19632 0 -19628 19629 -19630 642 -19633 0 c -2-1 --> break c ( b^{107, 6}_2 ∧ b^{107, 6}_1 ∧ -b^{107, 6}_0 ∧ -p_642) -> break c in CNF: c -b^{107, 6}_2 ∨ -b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ p_642 ∨ break c in DIMACS: -19628 -19629 19630 642 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{107, 6}_2 ∧ -b^{107, 6}_1 ∧ -b^{107, 6}_0 ∧ true) c in CNF: c -b^{107, 6}_2 ∨ b^{107, 6}_1 ∨ b^{107, 6}_0 ∨ false c in DIMACS: -19628 19629 19630 0 c 3 does not represent an automaton state. c -(-b^{107, 6}_2 ∧ b^{107, 6}_1 ∧ b^{107, 6}_0 ∧ true) c in CNF: c b^{107, 6}_2 ∨ -b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ false c in DIMACS: 19628 -19629 -19630 0 c -3 does not represent an automaton state. c -( b^{107, 6}_2 ∧ b^{107, 6}_1 ∧ b^{107, 6}_0 ∧ true) c in CNF: c -b^{107, 6}_2 ∨ -b^{107, 6}_1 ∨ -b^{107, 6}_0 ∨ false c in DIMACS: -19628 -19629 -19630 0 c i = 7 c -2+1 --> -1 c ( b^{107, 7}_2 ∧ b^{107, 7}_1 ∧ -b^{107, 7}_0 ∧ p_749) -> ( b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ b^{107, 8}_0) c in CNF: c -b^{107, 7}_2 ∨ -b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ -p_749 ∨ b^{107, 8}_2 c -b^{107, 7}_2 ∨ -b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ -p_749 ∨ -b^{107, 8}_1 c -b^{107, 7}_2 ∨ -b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ -p_749 ∨ b^{107, 8}_0 c in DIMACS: -19631 -19632 19633 -749 19634 0 -19631 -19632 19633 -749 -19635 0 -19631 -19632 19633 -749 19636 0 c -1+1 --> 0 c ( b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ b^{107, 7}_0 ∧ p_749) -> (-b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ -b^{107, 8}_0) c in CNF: c -b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ -p_749 ∨ -b^{107, 8}_2 c -b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ -p_749 ∨ -b^{107, 8}_1 c -b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ -p_749 ∨ -b^{107, 8}_0 c in DIMACS: -19631 19632 -19633 -749 -19634 0 -19631 19632 -19633 -749 -19635 0 -19631 19632 -19633 -749 -19636 0 c 0+1 --> 1 c (-b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ -b^{107, 7}_0 ∧ p_749) -> (-b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ b^{107, 8}_0) c in CNF: c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ -p_749 ∨ -b^{107, 8}_2 c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ -p_749 ∨ -b^{107, 8}_1 c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ -p_749 ∨ b^{107, 8}_0 c in DIMACS: 19631 19632 19633 -749 -19634 0 19631 19632 19633 -749 -19635 0 19631 19632 19633 -749 19636 0 c 1+1 --> 2 c (-b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ b^{107, 7}_0 ∧ p_749) -> (-b^{107, 8}_2 ∧ b^{107, 8}_1 ∧ -b^{107, 8}_0) c in CNF: c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ -p_749 ∨ -b^{107, 8}_2 c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ -p_749 ∨ b^{107, 8}_1 c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ -p_749 ∨ -b^{107, 8}_0 c in DIMACS: 19631 19632 -19633 -749 -19634 0 19631 19632 -19633 -749 19635 0 19631 19632 -19633 -749 -19636 0 c 2+1 --> break c (-b^{107, 7}_2 ∧ b^{107, 7}_1 ∧ -b^{107, 7}_0 ∧ p_749) -> break c in CNF: c b^{107, 7}_2 ∨ -b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ -p_749 ∨ break c in DIMACS: 19631 -19632 19633 -749 1162 0 c 2-1 --> 1 c (-b^{107, 7}_2 ∧ b^{107, 7}_1 ∧ -b^{107, 7}_0 ∧ -p_749) -> (-b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ b^{107, 8}_0) c in CNF: c b^{107, 7}_2 ∨ -b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ p_749 ∨ -b^{107, 8}_2 c b^{107, 7}_2 ∨ -b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ p_749 ∨ -b^{107, 8}_1 c b^{107, 7}_2 ∨ -b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ p_749 ∨ b^{107, 8}_0 c in DIMACS: 19631 -19632 19633 749 -19634 0 19631 -19632 19633 749 -19635 0 19631 -19632 19633 749 19636 0 c 1-1 --> 0 c (-b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ b^{107, 7}_0 ∧ -p_749) -> (-b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ -b^{107, 8}_0) c in CNF: c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ p_749 ∨ -b^{107, 8}_2 c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ p_749 ∨ -b^{107, 8}_1 c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ p_749 ∨ -b^{107, 8}_0 c in DIMACS: 19631 19632 -19633 749 -19634 0 19631 19632 -19633 749 -19635 0 19631 19632 -19633 749 -19636 0 c 0-1 --> -1 c (-b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ -b^{107, 7}_0 ∧ -p_749) -> ( b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ b^{107, 8}_0) c in CNF: c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ p_749 ∨ b^{107, 8}_2 c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ p_749 ∨ -b^{107, 8}_1 c b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ p_749 ∨ b^{107, 8}_0 c in DIMACS: 19631 19632 19633 749 19634 0 19631 19632 19633 749 -19635 0 19631 19632 19633 749 19636 0 c -1-1 --> -2 c ( b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ b^{107, 7}_0 ∧ -p_749) -> ( b^{107, 8}_2 ∧ b^{107, 8}_1 ∧ -b^{107, 8}_0) c in CNF: c -b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ p_749 ∨ b^{107, 8}_2 c -b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ p_749 ∨ b^{107, 8}_1 c -b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ p_749 ∨ -b^{107, 8}_0 c in DIMACS: -19631 19632 -19633 749 19634 0 -19631 19632 -19633 749 19635 0 -19631 19632 -19633 749 -19636 0 c -2-1 --> break c ( b^{107, 7}_2 ∧ b^{107, 7}_1 ∧ -b^{107, 7}_0 ∧ -p_749) -> break c in CNF: c -b^{107, 7}_2 ∨ -b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ p_749 ∨ break c in DIMACS: -19631 -19632 19633 749 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{107, 7}_2 ∧ -b^{107, 7}_1 ∧ -b^{107, 7}_0 ∧ true) c in CNF: c -b^{107, 7}_2 ∨ b^{107, 7}_1 ∨ b^{107, 7}_0 ∨ false c in DIMACS: -19631 19632 19633 0 c 3 does not represent an automaton state. c -(-b^{107, 7}_2 ∧ b^{107, 7}_1 ∧ b^{107, 7}_0 ∧ true) c in CNF: c b^{107, 7}_2 ∨ -b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ false c in DIMACS: 19631 -19632 -19633 0 c -3 does not represent an automaton state. c -( b^{107, 7}_2 ∧ b^{107, 7}_1 ∧ b^{107, 7}_0 ∧ true) c in CNF: c -b^{107, 7}_2 ∨ -b^{107, 7}_1 ∨ -b^{107, 7}_0 ∨ false c in DIMACS: -19631 -19632 -19633 0 c i = 8 c -2+1 --> -1 c ( b^{107, 8}_2 ∧ b^{107, 8}_1 ∧ -b^{107, 8}_0 ∧ p_856) -> ( b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ b^{107, 9}_0) c in CNF: c -b^{107, 8}_2 ∨ -b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ -p_856 ∨ b^{107, 9}_2 c -b^{107, 8}_2 ∨ -b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ -p_856 ∨ -b^{107, 9}_1 c -b^{107, 8}_2 ∨ -b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ -p_856 ∨ b^{107, 9}_0 c in DIMACS: -19634 -19635 19636 -856 19637 0 -19634 -19635 19636 -856 -19638 0 -19634 -19635 19636 -856 19639 0 c -1+1 --> 0 c ( b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ b^{107, 8}_0 ∧ p_856) -> (-b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ -b^{107, 9}_0) c in CNF: c -b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ -p_856 ∨ -b^{107, 9}_2 c -b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ -p_856 ∨ -b^{107, 9}_1 c -b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ -p_856 ∨ -b^{107, 9}_0 c in DIMACS: -19634 19635 -19636 -856 -19637 0 -19634 19635 -19636 -856 -19638 0 -19634 19635 -19636 -856 -19639 0 c 0+1 --> 1 c (-b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ -b^{107, 8}_0 ∧ p_856) -> (-b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ b^{107, 9}_0) c in CNF: c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ -p_856 ∨ -b^{107, 9}_2 c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ -p_856 ∨ -b^{107, 9}_1 c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ -p_856 ∨ b^{107, 9}_0 c in DIMACS: 19634 19635 19636 -856 -19637 0 19634 19635 19636 -856 -19638 0 19634 19635 19636 -856 19639 0 c 1+1 --> 2 c (-b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ b^{107, 8}_0 ∧ p_856) -> (-b^{107, 9}_2 ∧ b^{107, 9}_1 ∧ -b^{107, 9}_0) c in CNF: c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ -p_856 ∨ -b^{107, 9}_2 c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ -p_856 ∨ b^{107, 9}_1 c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ -p_856 ∨ -b^{107, 9}_0 c in DIMACS: 19634 19635 -19636 -856 -19637 0 19634 19635 -19636 -856 19638 0 19634 19635 -19636 -856 -19639 0 c 2+1 --> break c (-b^{107, 8}_2 ∧ b^{107, 8}_1 ∧ -b^{107, 8}_0 ∧ p_856) -> break c in CNF: c b^{107, 8}_2 ∨ -b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ -p_856 ∨ break c in DIMACS: 19634 -19635 19636 -856 1162 0 c 2-1 --> 1 c (-b^{107, 8}_2 ∧ b^{107, 8}_1 ∧ -b^{107, 8}_0 ∧ -p_856) -> (-b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ b^{107, 9}_0) c in CNF: c b^{107, 8}_2 ∨ -b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ p_856 ∨ -b^{107, 9}_2 c b^{107, 8}_2 ∨ -b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ p_856 ∨ -b^{107, 9}_1 c b^{107, 8}_2 ∨ -b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ p_856 ∨ b^{107, 9}_0 c in DIMACS: 19634 -19635 19636 856 -19637 0 19634 -19635 19636 856 -19638 0 19634 -19635 19636 856 19639 0 c 1-1 --> 0 c (-b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ b^{107, 8}_0 ∧ -p_856) -> (-b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ -b^{107, 9}_0) c in CNF: c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ p_856 ∨ -b^{107, 9}_2 c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ p_856 ∨ -b^{107, 9}_1 c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ p_856 ∨ -b^{107, 9}_0 c in DIMACS: 19634 19635 -19636 856 -19637 0 19634 19635 -19636 856 -19638 0 19634 19635 -19636 856 -19639 0 c 0-1 --> -1 c (-b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ -b^{107, 8}_0 ∧ -p_856) -> ( b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ b^{107, 9}_0) c in CNF: c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ p_856 ∨ b^{107, 9}_2 c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ p_856 ∨ -b^{107, 9}_1 c b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ p_856 ∨ b^{107, 9}_0 c in DIMACS: 19634 19635 19636 856 19637 0 19634 19635 19636 856 -19638 0 19634 19635 19636 856 19639 0 c -1-1 --> -2 c ( b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ b^{107, 8}_0 ∧ -p_856) -> ( b^{107, 9}_2 ∧ b^{107, 9}_1 ∧ -b^{107, 9}_0) c in CNF: c -b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ p_856 ∨ b^{107, 9}_2 c -b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ p_856 ∨ b^{107, 9}_1 c -b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ p_856 ∨ -b^{107, 9}_0 c in DIMACS: -19634 19635 -19636 856 19637 0 -19634 19635 -19636 856 19638 0 -19634 19635 -19636 856 -19639 0 c -2-1 --> break c ( b^{107, 8}_2 ∧ b^{107, 8}_1 ∧ -b^{107, 8}_0 ∧ -p_856) -> break c in CNF: c -b^{107, 8}_2 ∨ -b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ p_856 ∨ break c in DIMACS: -19634 -19635 19636 856 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{107, 8}_2 ∧ -b^{107, 8}_1 ∧ -b^{107, 8}_0 ∧ true) c in CNF: c -b^{107, 8}_2 ∨ b^{107, 8}_1 ∨ b^{107, 8}_0 ∨ false c in DIMACS: -19634 19635 19636 0 c 3 does not represent an automaton state. c -(-b^{107, 8}_2 ∧ b^{107, 8}_1 ∧ b^{107, 8}_0 ∧ true) c in CNF: c b^{107, 8}_2 ∨ -b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ false c in DIMACS: 19634 -19635 -19636 0 c -3 does not represent an automaton state. c -( b^{107, 8}_2 ∧ b^{107, 8}_1 ∧ b^{107, 8}_0 ∧ true) c in CNF: c -b^{107, 8}_2 ∨ -b^{107, 8}_1 ∨ -b^{107, 8}_0 ∨ false c in DIMACS: -19634 -19635 -19636 0 c i = 9 c -2+1 --> -1 c ( b^{107, 9}_2 ∧ b^{107, 9}_1 ∧ -b^{107, 9}_0 ∧ p_963) -> ( b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ b^{107, 10}_0) c in CNF: c -b^{107, 9}_2 ∨ -b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ -p_963 ∨ b^{107, 10}_2 c -b^{107, 9}_2 ∨ -b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ -p_963 ∨ -b^{107, 10}_1 c -b^{107, 9}_2 ∨ -b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ -p_963 ∨ b^{107, 10}_0 c in DIMACS: -19637 -19638 19639 -963 19640 0 -19637 -19638 19639 -963 -19641 0 -19637 -19638 19639 -963 19642 0 c -1+1 --> 0 c ( b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ b^{107, 9}_0 ∧ p_963) -> (-b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ -b^{107, 10}_0) c in CNF: c -b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ -p_963 ∨ -b^{107, 10}_2 c -b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ -p_963 ∨ -b^{107, 10}_1 c -b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ -p_963 ∨ -b^{107, 10}_0 c in DIMACS: -19637 19638 -19639 -963 -19640 0 -19637 19638 -19639 -963 -19641 0 -19637 19638 -19639 -963 -19642 0 c 0+1 --> 1 c (-b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ -b^{107, 9}_0 ∧ p_963) -> (-b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ b^{107, 10}_0) c in CNF: c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ -p_963 ∨ -b^{107, 10}_2 c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ -p_963 ∨ -b^{107, 10}_1 c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ -p_963 ∨ b^{107, 10}_0 c in DIMACS: 19637 19638 19639 -963 -19640 0 19637 19638 19639 -963 -19641 0 19637 19638 19639 -963 19642 0 c 1+1 --> 2 c (-b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ b^{107, 9}_0 ∧ p_963) -> (-b^{107, 10}_2 ∧ b^{107, 10}_1 ∧ -b^{107, 10}_0) c in CNF: c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ -p_963 ∨ -b^{107, 10}_2 c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ -p_963 ∨ b^{107, 10}_1 c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ -p_963 ∨ -b^{107, 10}_0 c in DIMACS: 19637 19638 -19639 -963 -19640 0 19637 19638 -19639 -963 19641 0 19637 19638 -19639 -963 -19642 0 c 2+1 --> break c (-b^{107, 9}_2 ∧ b^{107, 9}_1 ∧ -b^{107, 9}_0 ∧ p_963) -> break c in CNF: c b^{107, 9}_2 ∨ -b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ -p_963 ∨ break c in DIMACS: 19637 -19638 19639 -963 1162 0 c 2-1 --> 1 c (-b^{107, 9}_2 ∧ b^{107, 9}_1 ∧ -b^{107, 9}_0 ∧ -p_963) -> (-b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ b^{107, 10}_0) c in CNF: c b^{107, 9}_2 ∨ -b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ p_963 ∨ -b^{107, 10}_2 c b^{107, 9}_2 ∨ -b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ p_963 ∨ -b^{107, 10}_1 c b^{107, 9}_2 ∨ -b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ p_963 ∨ b^{107, 10}_0 c in DIMACS: 19637 -19638 19639 963 -19640 0 19637 -19638 19639 963 -19641 0 19637 -19638 19639 963 19642 0 c 1-1 --> 0 c (-b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ b^{107, 9}_0 ∧ -p_963) -> (-b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ -b^{107, 10}_0) c in CNF: c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ p_963 ∨ -b^{107, 10}_2 c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ p_963 ∨ -b^{107, 10}_1 c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ p_963 ∨ -b^{107, 10}_0 c in DIMACS: 19637 19638 -19639 963 -19640 0 19637 19638 -19639 963 -19641 0 19637 19638 -19639 963 -19642 0 c 0-1 --> -1 c (-b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ -b^{107, 9}_0 ∧ -p_963) -> ( b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ b^{107, 10}_0) c in CNF: c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ p_963 ∨ b^{107, 10}_2 c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ p_963 ∨ -b^{107, 10}_1 c b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ p_963 ∨ b^{107, 10}_0 c in DIMACS: 19637 19638 19639 963 19640 0 19637 19638 19639 963 -19641 0 19637 19638 19639 963 19642 0 c -1-1 --> -2 c ( b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ b^{107, 9}_0 ∧ -p_963) -> ( b^{107, 10}_2 ∧ b^{107, 10}_1 ∧ -b^{107, 10}_0) c in CNF: c -b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ p_963 ∨ b^{107, 10}_2 c -b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ p_963 ∨ b^{107, 10}_1 c -b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ p_963 ∨ -b^{107, 10}_0 c in DIMACS: -19637 19638 -19639 963 19640 0 -19637 19638 -19639 963 19641 0 -19637 19638 -19639 963 -19642 0 c -2-1 --> break c ( b^{107, 9}_2 ∧ b^{107, 9}_1 ∧ -b^{107, 9}_0 ∧ -p_963) -> break c in CNF: c -b^{107, 9}_2 ∨ -b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ p_963 ∨ break c in DIMACS: -19637 -19638 19639 963 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{107, 9}_2 ∧ -b^{107, 9}_1 ∧ -b^{107, 9}_0 ∧ true) c in CNF: c -b^{107, 9}_2 ∨ b^{107, 9}_1 ∨ b^{107, 9}_0 ∨ false c in DIMACS: -19637 19638 19639 0 c 3 does not represent an automaton state. c -(-b^{107, 9}_2 ∧ b^{107, 9}_1 ∧ b^{107, 9}_0 ∧ true) c in CNF: c b^{107, 9}_2 ∨ -b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ false c in DIMACS: 19637 -19638 -19639 0 c -3 does not represent an automaton state. c -( b^{107, 9}_2 ∧ b^{107, 9}_1 ∧ b^{107, 9}_0 ∧ true) c in CNF: c -b^{107, 9}_2 ∨ -b^{107, 9}_1 ∨ -b^{107, 9}_0 ∨ false c in DIMACS: -19637 -19638 -19639 0 c i = 10 c -2+1 --> -1 c ( b^{107, 10}_2 ∧ b^{107, 10}_1 ∧ -b^{107, 10}_0 ∧ p_1070) -> ( b^{107, 11}_2 ∧ -b^{107, 11}_1 ∧ b^{107, 11}_0) c in CNF: c -b^{107, 10}_2 ∨ -b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ -p_1070 ∨ b^{107, 11}_2 c -b^{107, 10}_2 ∨ -b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ -p_1070 ∨ -b^{107, 11}_1 c -b^{107, 10}_2 ∨ -b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ -p_1070 ∨ b^{107, 11}_0 c in DIMACS: -19640 -19641 19642 -1070 19643 0 -19640 -19641 19642 -1070 -19644 0 -19640 -19641 19642 -1070 19645 0 c -1+1 --> 0 c ( b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ b^{107, 10}_0 ∧ p_1070) -> (-b^{107, 11}_2 ∧ -b^{107, 11}_1 ∧ -b^{107, 11}_0) c in CNF: c -b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ -p_1070 ∨ -b^{107, 11}_2 c -b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ -p_1070 ∨ -b^{107, 11}_1 c -b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ -p_1070 ∨ -b^{107, 11}_0 c in DIMACS: -19640 19641 -19642 -1070 -19643 0 -19640 19641 -19642 -1070 -19644 0 -19640 19641 -19642 -1070 -19645 0 c 0+1 --> 1 c (-b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ -b^{107, 10}_0 ∧ p_1070) -> (-b^{107, 11}_2 ∧ -b^{107, 11}_1 ∧ b^{107, 11}_0) c in CNF: c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ -p_1070 ∨ -b^{107, 11}_2 c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ -p_1070 ∨ -b^{107, 11}_1 c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ -p_1070 ∨ b^{107, 11}_0 c in DIMACS: 19640 19641 19642 -1070 -19643 0 19640 19641 19642 -1070 -19644 0 19640 19641 19642 -1070 19645 0 c 1+1 --> 2 c (-b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ b^{107, 10}_0 ∧ p_1070) -> (-b^{107, 11}_2 ∧ b^{107, 11}_1 ∧ -b^{107, 11}_0) c in CNF: c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ -p_1070 ∨ -b^{107, 11}_2 c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ -p_1070 ∨ b^{107, 11}_1 c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ -p_1070 ∨ -b^{107, 11}_0 c in DIMACS: 19640 19641 -19642 -1070 -19643 0 19640 19641 -19642 -1070 19644 0 19640 19641 -19642 -1070 -19645 0 c 2+1 --> break c (-b^{107, 10}_2 ∧ b^{107, 10}_1 ∧ -b^{107, 10}_0 ∧ p_1070) -> break c in CNF: c b^{107, 10}_2 ∨ -b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ -p_1070 ∨ break c in DIMACS: 19640 -19641 19642 -1070 1162 0 c 2-1 --> 1 c (-b^{107, 10}_2 ∧ b^{107, 10}_1 ∧ -b^{107, 10}_0 ∧ -p_1070) -> (-b^{107, 11}_2 ∧ -b^{107, 11}_1 ∧ b^{107, 11}_0) c in CNF: c b^{107, 10}_2 ∨ -b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ p_1070 ∨ -b^{107, 11}_2 c b^{107, 10}_2 ∨ -b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ p_1070 ∨ -b^{107, 11}_1 c b^{107, 10}_2 ∨ -b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ p_1070 ∨ b^{107, 11}_0 c in DIMACS: 19640 -19641 19642 1070 -19643 0 19640 -19641 19642 1070 -19644 0 19640 -19641 19642 1070 19645 0 c 1-1 --> 0 c (-b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ b^{107, 10}_0 ∧ -p_1070) -> (-b^{107, 11}_2 ∧ -b^{107, 11}_1 ∧ -b^{107, 11}_0) c in CNF: c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ p_1070 ∨ -b^{107, 11}_2 c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ p_1070 ∨ -b^{107, 11}_1 c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ p_1070 ∨ -b^{107, 11}_0 c in DIMACS: 19640 19641 -19642 1070 -19643 0 19640 19641 -19642 1070 -19644 0 19640 19641 -19642 1070 -19645 0 c 0-1 --> -1 c (-b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ -b^{107, 10}_0 ∧ -p_1070) -> ( b^{107, 11}_2 ∧ -b^{107, 11}_1 ∧ b^{107, 11}_0) c in CNF: c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ p_1070 ∨ b^{107, 11}_2 c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ p_1070 ∨ -b^{107, 11}_1 c b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ p_1070 ∨ b^{107, 11}_0 c in DIMACS: 19640 19641 19642 1070 19643 0 19640 19641 19642 1070 -19644 0 19640 19641 19642 1070 19645 0 c -1-1 --> -2 c ( b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ b^{107, 10}_0 ∧ -p_1070) -> ( b^{107, 11}_2 ∧ b^{107, 11}_1 ∧ -b^{107, 11}_0) c in CNF: c -b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ p_1070 ∨ b^{107, 11}_2 c -b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ p_1070 ∨ b^{107, 11}_1 c -b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ p_1070 ∨ -b^{107, 11}_0 c in DIMACS: -19640 19641 -19642 1070 19643 0 -19640 19641 -19642 1070 19644 0 -19640 19641 -19642 1070 -19645 0 c -2-1 --> break c ( b^{107, 10}_2 ∧ b^{107, 10}_1 ∧ -b^{107, 10}_0 ∧ -p_1070) -> break c in CNF: c -b^{107, 10}_2 ∨ -b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ p_1070 ∨ break c in DIMACS: -19640 -19641 19642 1070 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{107, 10}_2 ∧ -b^{107, 10}_1 ∧ -b^{107, 10}_0 ∧ true) c in CNF: c -b^{107, 10}_2 ∨ b^{107, 10}_1 ∨ b^{107, 10}_0 ∨ false c in DIMACS: -19640 19641 19642 0 c 3 does not represent an automaton state. c -(-b^{107, 10}_2 ∧ b^{107, 10}_1 ∧ b^{107, 10}_0 ∧ true) c in CNF: c b^{107, 10}_2 ∨ -b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ false c in DIMACS: 19640 -19641 -19642 0 c -3 does not represent an automaton state. c -( b^{107, 10}_2 ∧ b^{107, 10}_1 ∧ b^{107, 10}_0 ∧ true) c in CNF: c -b^{107, 10}_2 ∨ -b^{107, 10}_1 ∨ -b^{107, 10}_0 ∨ false c in DIMACS: -19640 -19641 -19642 0 c INIT for k = 108 c -b^{108, 1}_2 c -b^{108, 1}_1 c -b^{108, 1}_0 c in DIMACS: -19646 0 -19647 0 -19648 0 c Transitions for k = 108 c i = 1 c -2+1 --> -1 c ( b^{108, 1}_2 ∧ b^{108, 1}_1 ∧ -b^{108, 1}_0 ∧ p_108) -> ( b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ b^{108, 2}_0) c in CNF: c -b^{108, 1}_2 ∨ -b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ -p_108 ∨ b^{108, 2}_2 c -b^{108, 1}_2 ∨ -b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ -p_108 ∨ -b^{108, 2}_1 c -b^{108, 1}_2 ∨ -b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ -p_108 ∨ b^{108, 2}_0 c in DIMACS: -19646 -19647 19648 -108 19649 0 -19646 -19647 19648 -108 -19650 0 -19646 -19647 19648 -108 19651 0 c -1+1 --> 0 c ( b^{108, 1}_2 ∧ -b^{108, 1}_1 ∧ b^{108, 1}_0 ∧ p_108) -> (-b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ -b^{108, 2}_0) c in CNF: c -b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ -p_108 ∨ -b^{108, 2}_2 c -b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ -p_108 ∨ -b^{108, 2}_1 c -b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ -p_108 ∨ -b^{108, 2}_0 c in DIMACS: -19646 19647 -19648 -108 -19649 0 -19646 19647 -19648 -108 -19650 0 -19646 19647 -19648 -108 -19651 0 c 0+1 --> 1 c (-b^{108, 1}_2 ∧ -b^{108, 1}_1 ∧ -b^{108, 1}_0 ∧ p_108) -> (-b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ b^{108, 2}_0) c in CNF: c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ -p_108 ∨ -b^{108, 2}_2 c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ -p_108 ∨ -b^{108, 2}_1 c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ -p_108 ∨ b^{108, 2}_0 c in DIMACS: 19646 19647 19648 -108 -19649 0 19646 19647 19648 -108 -19650 0 19646 19647 19648 -108 19651 0 c 1+1 --> 2 c (-b^{108, 1}_2 ∧ -b^{108, 1}_1 ∧ b^{108, 1}_0 ∧ p_108) -> (-b^{108, 2}_2 ∧ b^{108, 2}_1 ∧ -b^{108, 2}_0) c in CNF: c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ -p_108 ∨ -b^{108, 2}_2 c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ -p_108 ∨ b^{108, 2}_1 c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ -p_108 ∨ -b^{108, 2}_0 c in DIMACS: 19646 19647 -19648 -108 -19649 0 19646 19647 -19648 -108 19650 0 19646 19647 -19648 -108 -19651 0 c 2+1 --> break c (-b^{108, 1}_2 ∧ b^{108, 1}_1 ∧ -b^{108, 1}_0 ∧ p_108) -> break c in CNF: c b^{108, 1}_2 ∨ -b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ -p_108 ∨ break c in DIMACS: 19646 -19647 19648 -108 1162 0 c 2-1 --> 1 c (-b^{108, 1}_2 ∧ b^{108, 1}_1 ∧ -b^{108, 1}_0 ∧ -p_108) -> (-b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ b^{108, 2}_0) c in CNF: c b^{108, 1}_2 ∨ -b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ p_108 ∨ -b^{108, 2}_2 c b^{108, 1}_2 ∨ -b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ p_108 ∨ -b^{108, 2}_1 c b^{108, 1}_2 ∨ -b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ p_108 ∨ b^{108, 2}_0 c in DIMACS: 19646 -19647 19648 108 -19649 0 19646 -19647 19648 108 -19650 0 19646 -19647 19648 108 19651 0 c 1-1 --> 0 c (-b^{108, 1}_2 ∧ -b^{108, 1}_1 ∧ b^{108, 1}_0 ∧ -p_108) -> (-b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ -b^{108, 2}_0) c in CNF: c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ p_108 ∨ -b^{108, 2}_2 c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ p_108 ∨ -b^{108, 2}_1 c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ p_108 ∨ -b^{108, 2}_0 c in DIMACS: 19646 19647 -19648 108 -19649 0 19646 19647 -19648 108 -19650 0 19646 19647 -19648 108 -19651 0 c 0-1 --> -1 c (-b^{108, 1}_2 ∧ -b^{108, 1}_1 ∧ -b^{108, 1}_0 ∧ -p_108) -> ( b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ b^{108, 2}_0) c in CNF: c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ p_108 ∨ b^{108, 2}_2 c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ p_108 ∨ -b^{108, 2}_1 c b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ p_108 ∨ b^{108, 2}_0 c in DIMACS: 19646 19647 19648 108 19649 0 19646 19647 19648 108 -19650 0 19646 19647 19648 108 19651 0 c -1-1 --> -2 c ( b^{108, 1}_2 ∧ -b^{108, 1}_1 ∧ b^{108, 1}_0 ∧ -p_108) -> ( b^{108, 2}_2 ∧ b^{108, 2}_1 ∧ -b^{108, 2}_0) c in CNF: c -b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ p_108 ∨ b^{108, 2}_2 c -b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ p_108 ∨ b^{108, 2}_1 c -b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ p_108 ∨ -b^{108, 2}_0 c in DIMACS: -19646 19647 -19648 108 19649 0 -19646 19647 -19648 108 19650 0 -19646 19647 -19648 108 -19651 0 c -2-1 --> break c ( b^{108, 1}_2 ∧ b^{108, 1}_1 ∧ -b^{108, 1}_0 ∧ -p_108) -> break c in CNF: c -b^{108, 1}_2 ∨ -b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ p_108 ∨ break c in DIMACS: -19646 -19647 19648 108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{108, 1}_2 ∧ -b^{108, 1}_1 ∧ -b^{108, 1}_0 ∧ true) c in CNF: c -b^{108, 1}_2 ∨ b^{108, 1}_1 ∨ b^{108, 1}_0 ∨ false c in DIMACS: -19646 19647 19648 0 c 3 does not represent an automaton state. c -(-b^{108, 1}_2 ∧ b^{108, 1}_1 ∧ b^{108, 1}_0 ∧ true) c in CNF: c b^{108, 1}_2 ∨ -b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ false c in DIMACS: 19646 -19647 -19648 0 c -3 does not represent an automaton state. c -( b^{108, 1}_2 ∧ b^{108, 1}_1 ∧ b^{108, 1}_0 ∧ true) c in CNF: c -b^{108, 1}_2 ∨ -b^{108, 1}_1 ∨ -b^{108, 1}_0 ∨ false c in DIMACS: -19646 -19647 -19648 0 c i = 2 c -2+1 --> -1 c ( b^{108, 2}_2 ∧ b^{108, 2}_1 ∧ -b^{108, 2}_0 ∧ p_216) -> ( b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ b^{108, 3}_0) c in CNF: c -b^{108, 2}_2 ∨ -b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ -p_216 ∨ b^{108, 3}_2 c -b^{108, 2}_2 ∨ -b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ -p_216 ∨ -b^{108, 3}_1 c -b^{108, 2}_2 ∨ -b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ -p_216 ∨ b^{108, 3}_0 c in DIMACS: -19649 -19650 19651 -216 19652 0 -19649 -19650 19651 -216 -19653 0 -19649 -19650 19651 -216 19654 0 c -1+1 --> 0 c ( b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ b^{108, 2}_0 ∧ p_216) -> (-b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ -b^{108, 3}_0) c in CNF: c -b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ -p_216 ∨ -b^{108, 3}_2 c -b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ -p_216 ∨ -b^{108, 3}_1 c -b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ -p_216 ∨ -b^{108, 3}_0 c in DIMACS: -19649 19650 -19651 -216 -19652 0 -19649 19650 -19651 -216 -19653 0 -19649 19650 -19651 -216 -19654 0 c 0+1 --> 1 c (-b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ -b^{108, 2}_0 ∧ p_216) -> (-b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ b^{108, 3}_0) c in CNF: c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ -p_216 ∨ -b^{108, 3}_2 c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ -p_216 ∨ -b^{108, 3}_1 c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ -p_216 ∨ b^{108, 3}_0 c in DIMACS: 19649 19650 19651 -216 -19652 0 19649 19650 19651 -216 -19653 0 19649 19650 19651 -216 19654 0 c 1+1 --> 2 c (-b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ b^{108, 2}_0 ∧ p_216) -> (-b^{108, 3}_2 ∧ b^{108, 3}_1 ∧ -b^{108, 3}_0) c in CNF: c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ -p_216 ∨ -b^{108, 3}_2 c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ -p_216 ∨ b^{108, 3}_1 c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ -p_216 ∨ -b^{108, 3}_0 c in DIMACS: 19649 19650 -19651 -216 -19652 0 19649 19650 -19651 -216 19653 0 19649 19650 -19651 -216 -19654 0 c 2+1 --> break c (-b^{108, 2}_2 ∧ b^{108, 2}_1 ∧ -b^{108, 2}_0 ∧ p_216) -> break c in CNF: c b^{108, 2}_2 ∨ -b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ -p_216 ∨ break c in DIMACS: 19649 -19650 19651 -216 1162 0 c 2-1 --> 1 c (-b^{108, 2}_2 ∧ b^{108, 2}_1 ∧ -b^{108, 2}_0 ∧ -p_216) -> (-b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ b^{108, 3}_0) c in CNF: c b^{108, 2}_2 ∨ -b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ p_216 ∨ -b^{108, 3}_2 c b^{108, 2}_2 ∨ -b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ p_216 ∨ -b^{108, 3}_1 c b^{108, 2}_2 ∨ -b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ p_216 ∨ b^{108, 3}_0 c in DIMACS: 19649 -19650 19651 216 -19652 0 19649 -19650 19651 216 -19653 0 19649 -19650 19651 216 19654 0 c 1-1 --> 0 c (-b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ b^{108, 2}_0 ∧ -p_216) -> (-b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ -b^{108, 3}_0) c in CNF: c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ p_216 ∨ -b^{108, 3}_2 c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ p_216 ∨ -b^{108, 3}_1 c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ p_216 ∨ -b^{108, 3}_0 c in DIMACS: 19649 19650 -19651 216 -19652 0 19649 19650 -19651 216 -19653 0 19649 19650 -19651 216 -19654 0 c 0-1 --> -1 c (-b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ -b^{108, 2}_0 ∧ -p_216) -> ( b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ b^{108, 3}_0) c in CNF: c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ p_216 ∨ b^{108, 3}_2 c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ p_216 ∨ -b^{108, 3}_1 c b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ p_216 ∨ b^{108, 3}_0 c in DIMACS: 19649 19650 19651 216 19652 0 19649 19650 19651 216 -19653 0 19649 19650 19651 216 19654 0 c -1-1 --> -2 c ( b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ b^{108, 2}_0 ∧ -p_216) -> ( b^{108, 3}_2 ∧ b^{108, 3}_1 ∧ -b^{108, 3}_0) c in CNF: c -b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ p_216 ∨ b^{108, 3}_2 c -b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ p_216 ∨ b^{108, 3}_1 c -b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ p_216 ∨ -b^{108, 3}_0 c in DIMACS: -19649 19650 -19651 216 19652 0 -19649 19650 -19651 216 19653 0 -19649 19650 -19651 216 -19654 0 c -2-1 --> break c ( b^{108, 2}_2 ∧ b^{108, 2}_1 ∧ -b^{108, 2}_0 ∧ -p_216) -> break c in CNF: c -b^{108, 2}_2 ∨ -b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ p_216 ∨ break c in DIMACS: -19649 -19650 19651 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{108, 2}_2 ∧ -b^{108, 2}_1 ∧ -b^{108, 2}_0 ∧ true) c in CNF: c -b^{108, 2}_2 ∨ b^{108, 2}_1 ∨ b^{108, 2}_0 ∨ false c in DIMACS: -19649 19650 19651 0 c 3 does not represent an automaton state. c -(-b^{108, 2}_2 ∧ b^{108, 2}_1 ∧ b^{108, 2}_0 ∧ true) c in CNF: c b^{108, 2}_2 ∨ -b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ false c in DIMACS: 19649 -19650 -19651 0 c -3 does not represent an automaton state. c -( b^{108, 2}_2 ∧ b^{108, 2}_1 ∧ b^{108, 2}_0 ∧ true) c in CNF: c -b^{108, 2}_2 ∨ -b^{108, 2}_1 ∨ -b^{108, 2}_0 ∨ false c in DIMACS: -19649 -19650 -19651 0 c i = 3 c -2+1 --> -1 c ( b^{108, 3}_2 ∧ b^{108, 3}_1 ∧ -b^{108, 3}_0 ∧ p_324) -> ( b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ b^{108, 4}_0) c in CNF: c -b^{108, 3}_2 ∨ -b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ -p_324 ∨ b^{108, 4}_2 c -b^{108, 3}_2 ∨ -b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ -p_324 ∨ -b^{108, 4}_1 c -b^{108, 3}_2 ∨ -b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ -p_324 ∨ b^{108, 4}_0 c in DIMACS: -19652 -19653 19654 -324 19655 0 -19652 -19653 19654 -324 -19656 0 -19652 -19653 19654 -324 19657 0 c -1+1 --> 0 c ( b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ b^{108, 3}_0 ∧ p_324) -> (-b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ -b^{108, 4}_0) c in CNF: c -b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ -p_324 ∨ -b^{108, 4}_2 c -b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ -p_324 ∨ -b^{108, 4}_1 c -b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ -p_324 ∨ -b^{108, 4}_0 c in DIMACS: -19652 19653 -19654 -324 -19655 0 -19652 19653 -19654 -324 -19656 0 -19652 19653 -19654 -324 -19657 0 c 0+1 --> 1 c (-b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ -b^{108, 3}_0 ∧ p_324) -> (-b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ b^{108, 4}_0) c in CNF: c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ -p_324 ∨ -b^{108, 4}_2 c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ -p_324 ∨ -b^{108, 4}_1 c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ -p_324 ∨ b^{108, 4}_0 c in DIMACS: 19652 19653 19654 -324 -19655 0 19652 19653 19654 -324 -19656 0 19652 19653 19654 -324 19657 0 c 1+1 --> 2 c (-b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ b^{108, 3}_0 ∧ p_324) -> (-b^{108, 4}_2 ∧ b^{108, 4}_1 ∧ -b^{108, 4}_0) c in CNF: c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ -p_324 ∨ -b^{108, 4}_2 c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ -p_324 ∨ b^{108, 4}_1 c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ -p_324 ∨ -b^{108, 4}_0 c in DIMACS: 19652 19653 -19654 -324 -19655 0 19652 19653 -19654 -324 19656 0 19652 19653 -19654 -324 -19657 0 c 2+1 --> break c (-b^{108, 3}_2 ∧ b^{108, 3}_1 ∧ -b^{108, 3}_0 ∧ p_324) -> break c in CNF: c b^{108, 3}_2 ∨ -b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ -p_324 ∨ break c in DIMACS: 19652 -19653 19654 -324 1162 0 c 2-1 --> 1 c (-b^{108, 3}_2 ∧ b^{108, 3}_1 ∧ -b^{108, 3}_0 ∧ -p_324) -> (-b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ b^{108, 4}_0) c in CNF: c b^{108, 3}_2 ∨ -b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ p_324 ∨ -b^{108, 4}_2 c b^{108, 3}_2 ∨ -b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ p_324 ∨ -b^{108, 4}_1 c b^{108, 3}_2 ∨ -b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ p_324 ∨ b^{108, 4}_0 c in DIMACS: 19652 -19653 19654 324 -19655 0 19652 -19653 19654 324 -19656 0 19652 -19653 19654 324 19657 0 c 1-1 --> 0 c (-b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ b^{108, 3}_0 ∧ -p_324) -> (-b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ -b^{108, 4}_0) c in CNF: c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ p_324 ∨ -b^{108, 4}_2 c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ p_324 ∨ -b^{108, 4}_1 c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ p_324 ∨ -b^{108, 4}_0 c in DIMACS: 19652 19653 -19654 324 -19655 0 19652 19653 -19654 324 -19656 0 19652 19653 -19654 324 -19657 0 c 0-1 --> -1 c (-b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ -b^{108, 3}_0 ∧ -p_324) -> ( b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ b^{108, 4}_0) c in CNF: c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ p_324 ∨ b^{108, 4}_2 c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ p_324 ∨ -b^{108, 4}_1 c b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ p_324 ∨ b^{108, 4}_0 c in DIMACS: 19652 19653 19654 324 19655 0 19652 19653 19654 324 -19656 0 19652 19653 19654 324 19657 0 c -1-1 --> -2 c ( b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ b^{108, 3}_0 ∧ -p_324) -> ( b^{108, 4}_2 ∧ b^{108, 4}_1 ∧ -b^{108, 4}_0) c in CNF: c -b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ p_324 ∨ b^{108, 4}_2 c -b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ p_324 ∨ b^{108, 4}_1 c -b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ p_324 ∨ -b^{108, 4}_0 c in DIMACS: -19652 19653 -19654 324 19655 0 -19652 19653 -19654 324 19656 0 -19652 19653 -19654 324 -19657 0 c -2-1 --> break c ( b^{108, 3}_2 ∧ b^{108, 3}_1 ∧ -b^{108, 3}_0 ∧ -p_324) -> break c in CNF: c -b^{108, 3}_2 ∨ -b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ p_324 ∨ break c in DIMACS: -19652 -19653 19654 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{108, 3}_2 ∧ -b^{108, 3}_1 ∧ -b^{108, 3}_0 ∧ true) c in CNF: c -b^{108, 3}_2 ∨ b^{108, 3}_1 ∨ b^{108, 3}_0 ∨ false c in DIMACS: -19652 19653 19654 0 c 3 does not represent an automaton state. c -(-b^{108, 3}_2 ∧ b^{108, 3}_1 ∧ b^{108, 3}_0 ∧ true) c in CNF: c b^{108, 3}_2 ∨ -b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ false c in DIMACS: 19652 -19653 -19654 0 c -3 does not represent an automaton state. c -( b^{108, 3}_2 ∧ b^{108, 3}_1 ∧ b^{108, 3}_0 ∧ true) c in CNF: c -b^{108, 3}_2 ∨ -b^{108, 3}_1 ∨ -b^{108, 3}_0 ∨ false c in DIMACS: -19652 -19653 -19654 0 c i = 4 c -2+1 --> -1 c ( b^{108, 4}_2 ∧ b^{108, 4}_1 ∧ -b^{108, 4}_0 ∧ p_432) -> ( b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ b^{108, 5}_0) c in CNF: c -b^{108, 4}_2 ∨ -b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ -p_432 ∨ b^{108, 5}_2 c -b^{108, 4}_2 ∨ -b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ -p_432 ∨ -b^{108, 5}_1 c -b^{108, 4}_2 ∨ -b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ -p_432 ∨ b^{108, 5}_0 c in DIMACS: -19655 -19656 19657 -432 19658 0 -19655 -19656 19657 -432 -19659 0 -19655 -19656 19657 -432 19660 0 c -1+1 --> 0 c ( b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ b^{108, 4}_0 ∧ p_432) -> (-b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ -b^{108, 5}_0) c in CNF: c -b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ -p_432 ∨ -b^{108, 5}_2 c -b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ -p_432 ∨ -b^{108, 5}_1 c -b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ -p_432 ∨ -b^{108, 5}_0 c in DIMACS: -19655 19656 -19657 -432 -19658 0 -19655 19656 -19657 -432 -19659 0 -19655 19656 -19657 -432 -19660 0 c 0+1 --> 1 c (-b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ -b^{108, 4}_0 ∧ p_432) -> (-b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ b^{108, 5}_0) c in CNF: c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ -p_432 ∨ -b^{108, 5}_2 c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ -p_432 ∨ -b^{108, 5}_1 c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ -p_432 ∨ b^{108, 5}_0 c in DIMACS: 19655 19656 19657 -432 -19658 0 19655 19656 19657 -432 -19659 0 19655 19656 19657 -432 19660 0 c 1+1 --> 2 c (-b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ b^{108, 4}_0 ∧ p_432) -> (-b^{108, 5}_2 ∧ b^{108, 5}_1 ∧ -b^{108, 5}_0) c in CNF: c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ -p_432 ∨ -b^{108, 5}_2 c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ -p_432 ∨ b^{108, 5}_1 c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ -p_432 ∨ -b^{108, 5}_0 c in DIMACS: 19655 19656 -19657 -432 -19658 0 19655 19656 -19657 -432 19659 0 19655 19656 -19657 -432 -19660 0 c 2+1 --> break c (-b^{108, 4}_2 ∧ b^{108, 4}_1 ∧ -b^{108, 4}_0 ∧ p_432) -> break c in CNF: c b^{108, 4}_2 ∨ -b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ -p_432 ∨ break c in DIMACS: 19655 -19656 19657 -432 1162 0 c 2-1 --> 1 c (-b^{108, 4}_2 ∧ b^{108, 4}_1 ∧ -b^{108, 4}_0 ∧ -p_432) -> (-b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ b^{108, 5}_0) c in CNF: c b^{108, 4}_2 ∨ -b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ p_432 ∨ -b^{108, 5}_2 c b^{108, 4}_2 ∨ -b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ p_432 ∨ -b^{108, 5}_1 c b^{108, 4}_2 ∨ -b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ p_432 ∨ b^{108, 5}_0 c in DIMACS: 19655 -19656 19657 432 -19658 0 19655 -19656 19657 432 -19659 0 19655 -19656 19657 432 19660 0 c 1-1 --> 0 c (-b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ b^{108, 4}_0 ∧ -p_432) -> (-b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ -b^{108, 5}_0) c in CNF: c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ p_432 ∨ -b^{108, 5}_2 c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ p_432 ∨ -b^{108, 5}_1 c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ p_432 ∨ -b^{108, 5}_0 c in DIMACS: 19655 19656 -19657 432 -19658 0 19655 19656 -19657 432 -19659 0 19655 19656 -19657 432 -19660 0 c 0-1 --> -1 c (-b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ -b^{108, 4}_0 ∧ -p_432) -> ( b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ b^{108, 5}_0) c in CNF: c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ p_432 ∨ b^{108, 5}_2 c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ p_432 ∨ -b^{108, 5}_1 c b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ p_432 ∨ b^{108, 5}_0 c in DIMACS: 19655 19656 19657 432 19658 0 19655 19656 19657 432 -19659 0 19655 19656 19657 432 19660 0 c -1-1 --> -2 c ( b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ b^{108, 4}_0 ∧ -p_432) -> ( b^{108, 5}_2 ∧ b^{108, 5}_1 ∧ -b^{108, 5}_0) c in CNF: c -b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ p_432 ∨ b^{108, 5}_2 c -b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ p_432 ∨ b^{108, 5}_1 c -b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ p_432 ∨ -b^{108, 5}_0 c in DIMACS: -19655 19656 -19657 432 19658 0 -19655 19656 -19657 432 19659 0 -19655 19656 -19657 432 -19660 0 c -2-1 --> break c ( b^{108, 4}_2 ∧ b^{108, 4}_1 ∧ -b^{108, 4}_0 ∧ -p_432) -> break c in CNF: c -b^{108, 4}_2 ∨ -b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ p_432 ∨ break c in DIMACS: -19655 -19656 19657 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{108, 4}_2 ∧ -b^{108, 4}_1 ∧ -b^{108, 4}_0 ∧ true) c in CNF: c -b^{108, 4}_2 ∨ b^{108, 4}_1 ∨ b^{108, 4}_0 ∨ false c in DIMACS: -19655 19656 19657 0 c 3 does not represent an automaton state. c -(-b^{108, 4}_2 ∧ b^{108, 4}_1 ∧ b^{108, 4}_0 ∧ true) c in CNF: c b^{108, 4}_2 ∨ -b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ false c in DIMACS: 19655 -19656 -19657 0 c -3 does not represent an automaton state. c -( b^{108, 4}_2 ∧ b^{108, 4}_1 ∧ b^{108, 4}_0 ∧ true) c in CNF: c -b^{108, 4}_2 ∨ -b^{108, 4}_1 ∨ -b^{108, 4}_0 ∨ false c in DIMACS: -19655 -19656 -19657 0 c i = 5 c -2+1 --> -1 c ( b^{108, 5}_2 ∧ b^{108, 5}_1 ∧ -b^{108, 5}_0 ∧ p_540) -> ( b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ b^{108, 6}_0) c in CNF: c -b^{108, 5}_2 ∨ -b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ -p_540 ∨ b^{108, 6}_2 c -b^{108, 5}_2 ∨ -b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ -p_540 ∨ -b^{108, 6}_1 c -b^{108, 5}_2 ∨ -b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ -p_540 ∨ b^{108, 6}_0 c in DIMACS: -19658 -19659 19660 -540 19661 0 -19658 -19659 19660 -540 -19662 0 -19658 -19659 19660 -540 19663 0 c -1+1 --> 0 c ( b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ b^{108, 5}_0 ∧ p_540) -> (-b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ -b^{108, 6}_0) c in CNF: c -b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ -p_540 ∨ -b^{108, 6}_2 c -b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ -p_540 ∨ -b^{108, 6}_1 c -b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ -p_540 ∨ -b^{108, 6}_0 c in DIMACS: -19658 19659 -19660 -540 -19661 0 -19658 19659 -19660 -540 -19662 0 -19658 19659 -19660 -540 -19663 0 c 0+1 --> 1 c (-b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ -b^{108, 5}_0 ∧ p_540) -> (-b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ b^{108, 6}_0) c in CNF: c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ -p_540 ∨ -b^{108, 6}_2 c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ -p_540 ∨ -b^{108, 6}_1 c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ -p_540 ∨ b^{108, 6}_0 c in DIMACS: 19658 19659 19660 -540 -19661 0 19658 19659 19660 -540 -19662 0 19658 19659 19660 -540 19663 0 c 1+1 --> 2 c (-b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ b^{108, 5}_0 ∧ p_540) -> (-b^{108, 6}_2 ∧ b^{108, 6}_1 ∧ -b^{108, 6}_0) c in CNF: c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ -p_540 ∨ -b^{108, 6}_2 c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ -p_540 ∨ b^{108, 6}_1 c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ -p_540 ∨ -b^{108, 6}_0 c in DIMACS: 19658 19659 -19660 -540 -19661 0 19658 19659 -19660 -540 19662 0 19658 19659 -19660 -540 -19663 0 c 2+1 --> break c (-b^{108, 5}_2 ∧ b^{108, 5}_1 ∧ -b^{108, 5}_0 ∧ p_540) -> break c in CNF: c b^{108, 5}_2 ∨ -b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ -p_540 ∨ break c in DIMACS: 19658 -19659 19660 -540 1162 0 c 2-1 --> 1 c (-b^{108, 5}_2 ∧ b^{108, 5}_1 ∧ -b^{108, 5}_0 ∧ -p_540) -> (-b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ b^{108, 6}_0) c in CNF: c b^{108, 5}_2 ∨ -b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ p_540 ∨ -b^{108, 6}_2 c b^{108, 5}_2 ∨ -b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ p_540 ∨ -b^{108, 6}_1 c b^{108, 5}_2 ∨ -b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ p_540 ∨ b^{108, 6}_0 c in DIMACS: 19658 -19659 19660 540 -19661 0 19658 -19659 19660 540 -19662 0 19658 -19659 19660 540 19663 0 c 1-1 --> 0 c (-b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ b^{108, 5}_0 ∧ -p_540) -> (-b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ -b^{108, 6}_0) c in CNF: c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ p_540 ∨ -b^{108, 6}_2 c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ p_540 ∨ -b^{108, 6}_1 c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ p_540 ∨ -b^{108, 6}_0 c in DIMACS: 19658 19659 -19660 540 -19661 0 19658 19659 -19660 540 -19662 0 19658 19659 -19660 540 -19663 0 c 0-1 --> -1 c (-b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ -b^{108, 5}_0 ∧ -p_540) -> ( b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ b^{108, 6}_0) c in CNF: c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ p_540 ∨ b^{108, 6}_2 c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ p_540 ∨ -b^{108, 6}_1 c b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ p_540 ∨ b^{108, 6}_0 c in DIMACS: 19658 19659 19660 540 19661 0 19658 19659 19660 540 -19662 0 19658 19659 19660 540 19663 0 c -1-1 --> -2 c ( b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ b^{108, 5}_0 ∧ -p_540) -> ( b^{108, 6}_2 ∧ b^{108, 6}_1 ∧ -b^{108, 6}_0) c in CNF: c -b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ p_540 ∨ b^{108, 6}_2 c -b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ p_540 ∨ b^{108, 6}_1 c -b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ p_540 ∨ -b^{108, 6}_0 c in DIMACS: -19658 19659 -19660 540 19661 0 -19658 19659 -19660 540 19662 0 -19658 19659 -19660 540 -19663 0 c -2-1 --> break c ( b^{108, 5}_2 ∧ b^{108, 5}_1 ∧ -b^{108, 5}_0 ∧ -p_540) -> break c in CNF: c -b^{108, 5}_2 ∨ -b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ p_540 ∨ break c in DIMACS: -19658 -19659 19660 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{108, 5}_2 ∧ -b^{108, 5}_1 ∧ -b^{108, 5}_0 ∧ true) c in CNF: c -b^{108, 5}_2 ∨ b^{108, 5}_1 ∨ b^{108, 5}_0 ∨ false c in DIMACS: -19658 19659 19660 0 c 3 does not represent an automaton state. c -(-b^{108, 5}_2 ∧ b^{108, 5}_1 ∧ b^{108, 5}_0 ∧ true) c in CNF: c b^{108, 5}_2 ∨ -b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ false c in DIMACS: 19658 -19659 -19660 0 c -3 does not represent an automaton state. c -( b^{108, 5}_2 ∧ b^{108, 5}_1 ∧ b^{108, 5}_0 ∧ true) c in CNF: c -b^{108, 5}_2 ∨ -b^{108, 5}_1 ∨ -b^{108, 5}_0 ∨ false c in DIMACS: -19658 -19659 -19660 0 c i = 6 c -2+1 --> -1 c ( b^{108, 6}_2 ∧ b^{108, 6}_1 ∧ -b^{108, 6}_0 ∧ p_648) -> ( b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ b^{108, 7}_0) c in CNF: c -b^{108, 6}_2 ∨ -b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ -p_648 ∨ b^{108, 7}_2 c -b^{108, 6}_2 ∨ -b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ -p_648 ∨ -b^{108, 7}_1 c -b^{108, 6}_2 ∨ -b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ -p_648 ∨ b^{108, 7}_0 c in DIMACS: -19661 -19662 19663 -648 19664 0 -19661 -19662 19663 -648 -19665 0 -19661 -19662 19663 -648 19666 0 c -1+1 --> 0 c ( b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ b^{108, 6}_0 ∧ p_648) -> (-b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ -b^{108, 7}_0) c in CNF: c -b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ -p_648 ∨ -b^{108, 7}_2 c -b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ -p_648 ∨ -b^{108, 7}_1 c -b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ -p_648 ∨ -b^{108, 7}_0 c in DIMACS: -19661 19662 -19663 -648 -19664 0 -19661 19662 -19663 -648 -19665 0 -19661 19662 -19663 -648 -19666 0 c 0+1 --> 1 c (-b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ -b^{108, 6}_0 ∧ p_648) -> (-b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ b^{108, 7}_0) c in CNF: c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ -p_648 ∨ -b^{108, 7}_2 c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ -p_648 ∨ -b^{108, 7}_1 c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ -p_648 ∨ b^{108, 7}_0 c in DIMACS: 19661 19662 19663 -648 -19664 0 19661 19662 19663 -648 -19665 0 19661 19662 19663 -648 19666 0 c 1+1 --> 2 c (-b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ b^{108, 6}_0 ∧ p_648) -> (-b^{108, 7}_2 ∧ b^{108, 7}_1 ∧ -b^{108, 7}_0) c in CNF: c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ -p_648 ∨ -b^{108, 7}_2 c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ -p_648 ∨ b^{108, 7}_1 c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ -p_648 ∨ -b^{108, 7}_0 c in DIMACS: 19661 19662 -19663 -648 -19664 0 19661 19662 -19663 -648 19665 0 19661 19662 -19663 -648 -19666 0 c 2+1 --> break c (-b^{108, 6}_2 ∧ b^{108, 6}_1 ∧ -b^{108, 6}_0 ∧ p_648) -> break c in CNF: c b^{108, 6}_2 ∨ -b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ -p_648 ∨ break c in DIMACS: 19661 -19662 19663 -648 1162 0 c 2-1 --> 1 c (-b^{108, 6}_2 ∧ b^{108, 6}_1 ∧ -b^{108, 6}_0 ∧ -p_648) -> (-b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ b^{108, 7}_0) c in CNF: c b^{108, 6}_2 ∨ -b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ p_648 ∨ -b^{108, 7}_2 c b^{108, 6}_2 ∨ -b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ p_648 ∨ -b^{108, 7}_1 c b^{108, 6}_2 ∨ -b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ p_648 ∨ b^{108, 7}_0 c in DIMACS: 19661 -19662 19663 648 -19664 0 19661 -19662 19663 648 -19665 0 19661 -19662 19663 648 19666 0 c 1-1 --> 0 c (-b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ b^{108, 6}_0 ∧ -p_648) -> (-b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ -b^{108, 7}_0) c in CNF: c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ p_648 ∨ -b^{108, 7}_2 c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ p_648 ∨ -b^{108, 7}_1 c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ p_648 ∨ -b^{108, 7}_0 c in DIMACS: 19661 19662 -19663 648 -19664 0 19661 19662 -19663 648 -19665 0 19661 19662 -19663 648 -19666 0 c 0-1 --> -1 c (-b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ -b^{108, 6}_0 ∧ -p_648) -> ( b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ b^{108, 7}_0) c in CNF: c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ p_648 ∨ b^{108, 7}_2 c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ p_648 ∨ -b^{108, 7}_1 c b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ p_648 ∨ b^{108, 7}_0 c in DIMACS: 19661 19662 19663 648 19664 0 19661 19662 19663 648 -19665 0 19661 19662 19663 648 19666 0 c -1-1 --> -2 c ( b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ b^{108, 6}_0 ∧ -p_648) -> ( b^{108, 7}_2 ∧ b^{108, 7}_1 ∧ -b^{108, 7}_0) c in CNF: c -b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ p_648 ∨ b^{108, 7}_2 c -b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ p_648 ∨ b^{108, 7}_1 c -b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ p_648 ∨ -b^{108, 7}_0 c in DIMACS: -19661 19662 -19663 648 19664 0 -19661 19662 -19663 648 19665 0 -19661 19662 -19663 648 -19666 0 c -2-1 --> break c ( b^{108, 6}_2 ∧ b^{108, 6}_1 ∧ -b^{108, 6}_0 ∧ -p_648) -> break c in CNF: c -b^{108, 6}_2 ∨ -b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ p_648 ∨ break c in DIMACS: -19661 -19662 19663 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{108, 6}_2 ∧ -b^{108, 6}_1 ∧ -b^{108, 6}_0 ∧ true) c in CNF: c -b^{108, 6}_2 ∨ b^{108, 6}_1 ∨ b^{108, 6}_0 ∨ false c in DIMACS: -19661 19662 19663 0 c 3 does not represent an automaton state. c -(-b^{108, 6}_2 ∧ b^{108, 6}_1 ∧ b^{108, 6}_0 ∧ true) c in CNF: c b^{108, 6}_2 ∨ -b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ false c in DIMACS: 19661 -19662 -19663 0 c -3 does not represent an automaton state. c -( b^{108, 6}_2 ∧ b^{108, 6}_1 ∧ b^{108, 6}_0 ∧ true) c in CNF: c -b^{108, 6}_2 ∨ -b^{108, 6}_1 ∨ -b^{108, 6}_0 ∨ false c in DIMACS: -19661 -19662 -19663 0 c i = 7 c -2+1 --> -1 c ( b^{108, 7}_2 ∧ b^{108, 7}_1 ∧ -b^{108, 7}_0 ∧ p_756) -> ( b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ b^{108, 8}_0) c in CNF: c -b^{108, 7}_2 ∨ -b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ -p_756 ∨ b^{108, 8}_2 c -b^{108, 7}_2 ∨ -b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ -p_756 ∨ -b^{108, 8}_1 c -b^{108, 7}_2 ∨ -b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ -p_756 ∨ b^{108, 8}_0 c in DIMACS: -19664 -19665 19666 -756 19667 0 -19664 -19665 19666 -756 -19668 0 -19664 -19665 19666 -756 19669 0 c -1+1 --> 0 c ( b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ b^{108, 7}_0 ∧ p_756) -> (-b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ -b^{108, 8}_0) c in CNF: c -b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ -p_756 ∨ -b^{108, 8}_2 c -b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ -p_756 ∨ -b^{108, 8}_1 c -b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ -p_756 ∨ -b^{108, 8}_0 c in DIMACS: -19664 19665 -19666 -756 -19667 0 -19664 19665 -19666 -756 -19668 0 -19664 19665 -19666 -756 -19669 0 c 0+1 --> 1 c (-b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ -b^{108, 7}_0 ∧ p_756) -> (-b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ b^{108, 8}_0) c in CNF: c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ -p_756 ∨ -b^{108, 8}_2 c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ -p_756 ∨ -b^{108, 8}_1 c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ -p_756 ∨ b^{108, 8}_0 c in DIMACS: 19664 19665 19666 -756 -19667 0 19664 19665 19666 -756 -19668 0 19664 19665 19666 -756 19669 0 c 1+1 --> 2 c (-b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ b^{108, 7}_0 ∧ p_756) -> (-b^{108, 8}_2 ∧ b^{108, 8}_1 ∧ -b^{108, 8}_0) c in CNF: c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ -p_756 ∨ -b^{108, 8}_2 c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ -p_756 ∨ b^{108, 8}_1 c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ -p_756 ∨ -b^{108, 8}_0 c in DIMACS: 19664 19665 -19666 -756 -19667 0 19664 19665 -19666 -756 19668 0 19664 19665 -19666 -756 -19669 0 c 2+1 --> break c (-b^{108, 7}_2 ∧ b^{108, 7}_1 ∧ -b^{108, 7}_0 ∧ p_756) -> break c in CNF: c b^{108, 7}_2 ∨ -b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ -p_756 ∨ break c in DIMACS: 19664 -19665 19666 -756 1162 0 c 2-1 --> 1 c (-b^{108, 7}_2 ∧ b^{108, 7}_1 ∧ -b^{108, 7}_0 ∧ -p_756) -> (-b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ b^{108, 8}_0) c in CNF: c b^{108, 7}_2 ∨ -b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ p_756 ∨ -b^{108, 8}_2 c b^{108, 7}_2 ∨ -b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ p_756 ∨ -b^{108, 8}_1 c b^{108, 7}_2 ∨ -b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ p_756 ∨ b^{108, 8}_0 c in DIMACS: 19664 -19665 19666 756 -19667 0 19664 -19665 19666 756 -19668 0 19664 -19665 19666 756 19669 0 c 1-1 --> 0 c (-b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ b^{108, 7}_0 ∧ -p_756) -> (-b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ -b^{108, 8}_0) c in CNF: c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ p_756 ∨ -b^{108, 8}_2 c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ p_756 ∨ -b^{108, 8}_1 c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ p_756 ∨ -b^{108, 8}_0 c in DIMACS: 19664 19665 -19666 756 -19667 0 19664 19665 -19666 756 -19668 0 19664 19665 -19666 756 -19669 0 c 0-1 --> -1 c (-b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ -b^{108, 7}_0 ∧ -p_756) -> ( b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ b^{108, 8}_0) c in CNF: c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ p_756 ∨ b^{108, 8}_2 c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ p_756 ∨ -b^{108, 8}_1 c b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ p_756 ∨ b^{108, 8}_0 c in DIMACS: 19664 19665 19666 756 19667 0 19664 19665 19666 756 -19668 0 19664 19665 19666 756 19669 0 c -1-1 --> -2 c ( b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ b^{108, 7}_0 ∧ -p_756) -> ( b^{108, 8}_2 ∧ b^{108, 8}_1 ∧ -b^{108, 8}_0) c in CNF: c -b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ p_756 ∨ b^{108, 8}_2 c -b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ p_756 ∨ b^{108, 8}_1 c -b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ p_756 ∨ -b^{108, 8}_0 c in DIMACS: -19664 19665 -19666 756 19667 0 -19664 19665 -19666 756 19668 0 -19664 19665 -19666 756 -19669 0 c -2-1 --> break c ( b^{108, 7}_2 ∧ b^{108, 7}_1 ∧ -b^{108, 7}_0 ∧ -p_756) -> break c in CNF: c -b^{108, 7}_2 ∨ -b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ p_756 ∨ break c in DIMACS: -19664 -19665 19666 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{108, 7}_2 ∧ -b^{108, 7}_1 ∧ -b^{108, 7}_0 ∧ true) c in CNF: c -b^{108, 7}_2 ∨ b^{108, 7}_1 ∨ b^{108, 7}_0 ∨ false c in DIMACS: -19664 19665 19666 0 c 3 does not represent an automaton state. c -(-b^{108, 7}_2 ∧ b^{108, 7}_1 ∧ b^{108, 7}_0 ∧ true) c in CNF: c b^{108, 7}_2 ∨ -b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ false c in DIMACS: 19664 -19665 -19666 0 c -3 does not represent an automaton state. c -( b^{108, 7}_2 ∧ b^{108, 7}_1 ∧ b^{108, 7}_0 ∧ true) c in CNF: c -b^{108, 7}_2 ∨ -b^{108, 7}_1 ∨ -b^{108, 7}_0 ∨ false c in DIMACS: -19664 -19665 -19666 0 c i = 8 c -2+1 --> -1 c ( b^{108, 8}_2 ∧ b^{108, 8}_1 ∧ -b^{108, 8}_0 ∧ p_864) -> ( b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ b^{108, 9}_0) c in CNF: c -b^{108, 8}_2 ∨ -b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ -p_864 ∨ b^{108, 9}_2 c -b^{108, 8}_2 ∨ -b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ -p_864 ∨ -b^{108, 9}_1 c -b^{108, 8}_2 ∨ -b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ -p_864 ∨ b^{108, 9}_0 c in DIMACS: -19667 -19668 19669 -864 19670 0 -19667 -19668 19669 -864 -19671 0 -19667 -19668 19669 -864 19672 0 c -1+1 --> 0 c ( b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ b^{108, 8}_0 ∧ p_864) -> (-b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ -b^{108, 9}_0) c in CNF: c -b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ -p_864 ∨ -b^{108, 9}_2 c -b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ -p_864 ∨ -b^{108, 9}_1 c -b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ -p_864 ∨ -b^{108, 9}_0 c in DIMACS: -19667 19668 -19669 -864 -19670 0 -19667 19668 -19669 -864 -19671 0 -19667 19668 -19669 -864 -19672 0 c 0+1 --> 1 c (-b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ -b^{108, 8}_0 ∧ p_864) -> (-b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ b^{108, 9}_0) c in CNF: c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ -p_864 ∨ -b^{108, 9}_2 c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ -p_864 ∨ -b^{108, 9}_1 c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ -p_864 ∨ b^{108, 9}_0 c in DIMACS: 19667 19668 19669 -864 -19670 0 19667 19668 19669 -864 -19671 0 19667 19668 19669 -864 19672 0 c 1+1 --> 2 c (-b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ b^{108, 8}_0 ∧ p_864) -> (-b^{108, 9}_2 ∧ b^{108, 9}_1 ∧ -b^{108, 9}_0) c in CNF: c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ -p_864 ∨ -b^{108, 9}_2 c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ -p_864 ∨ b^{108, 9}_1 c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ -p_864 ∨ -b^{108, 9}_0 c in DIMACS: 19667 19668 -19669 -864 -19670 0 19667 19668 -19669 -864 19671 0 19667 19668 -19669 -864 -19672 0 c 2+1 --> break c (-b^{108, 8}_2 ∧ b^{108, 8}_1 ∧ -b^{108, 8}_0 ∧ p_864) -> break c in CNF: c b^{108, 8}_2 ∨ -b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ -p_864 ∨ break c in DIMACS: 19667 -19668 19669 -864 1162 0 c 2-1 --> 1 c (-b^{108, 8}_2 ∧ b^{108, 8}_1 ∧ -b^{108, 8}_0 ∧ -p_864) -> (-b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ b^{108, 9}_0) c in CNF: c b^{108, 8}_2 ∨ -b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ p_864 ∨ -b^{108, 9}_2 c b^{108, 8}_2 ∨ -b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ p_864 ∨ -b^{108, 9}_1 c b^{108, 8}_2 ∨ -b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ p_864 ∨ b^{108, 9}_0 c in DIMACS: 19667 -19668 19669 864 -19670 0 19667 -19668 19669 864 -19671 0 19667 -19668 19669 864 19672 0 c 1-1 --> 0 c (-b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ b^{108, 8}_0 ∧ -p_864) -> (-b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ -b^{108, 9}_0) c in CNF: c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ p_864 ∨ -b^{108, 9}_2 c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ p_864 ∨ -b^{108, 9}_1 c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ p_864 ∨ -b^{108, 9}_0 c in DIMACS: 19667 19668 -19669 864 -19670 0 19667 19668 -19669 864 -19671 0 19667 19668 -19669 864 -19672 0 c 0-1 --> -1 c (-b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ -b^{108, 8}_0 ∧ -p_864) -> ( b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ b^{108, 9}_0) c in CNF: c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ p_864 ∨ b^{108, 9}_2 c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ p_864 ∨ -b^{108, 9}_1 c b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ p_864 ∨ b^{108, 9}_0 c in DIMACS: 19667 19668 19669 864 19670 0 19667 19668 19669 864 -19671 0 19667 19668 19669 864 19672 0 c -1-1 --> -2 c ( b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ b^{108, 8}_0 ∧ -p_864) -> ( b^{108, 9}_2 ∧ b^{108, 9}_1 ∧ -b^{108, 9}_0) c in CNF: c -b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ p_864 ∨ b^{108, 9}_2 c -b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ p_864 ∨ b^{108, 9}_1 c -b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ p_864 ∨ -b^{108, 9}_0 c in DIMACS: -19667 19668 -19669 864 19670 0 -19667 19668 -19669 864 19671 0 -19667 19668 -19669 864 -19672 0 c -2-1 --> break c ( b^{108, 8}_2 ∧ b^{108, 8}_1 ∧ -b^{108, 8}_0 ∧ -p_864) -> break c in CNF: c -b^{108, 8}_2 ∨ -b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ p_864 ∨ break c in DIMACS: -19667 -19668 19669 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{108, 8}_2 ∧ -b^{108, 8}_1 ∧ -b^{108, 8}_0 ∧ true) c in CNF: c -b^{108, 8}_2 ∨ b^{108, 8}_1 ∨ b^{108, 8}_0 ∨ false c in DIMACS: -19667 19668 19669 0 c 3 does not represent an automaton state. c -(-b^{108, 8}_2 ∧ b^{108, 8}_1 ∧ b^{108, 8}_0 ∧ true) c in CNF: c b^{108, 8}_2 ∨ -b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ false c in DIMACS: 19667 -19668 -19669 0 c -3 does not represent an automaton state. c -( b^{108, 8}_2 ∧ b^{108, 8}_1 ∧ b^{108, 8}_0 ∧ true) c in CNF: c -b^{108, 8}_2 ∨ -b^{108, 8}_1 ∨ -b^{108, 8}_0 ∨ false c in DIMACS: -19667 -19668 -19669 0 c i = 9 c -2+1 --> -1 c ( b^{108, 9}_2 ∧ b^{108, 9}_1 ∧ -b^{108, 9}_0 ∧ p_972) -> ( b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ b^{108, 10}_0) c in CNF: c -b^{108, 9}_2 ∨ -b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ -p_972 ∨ b^{108, 10}_2 c -b^{108, 9}_2 ∨ -b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ -p_972 ∨ -b^{108, 10}_1 c -b^{108, 9}_2 ∨ -b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ -p_972 ∨ b^{108, 10}_0 c in DIMACS: -19670 -19671 19672 -972 19673 0 -19670 -19671 19672 -972 -19674 0 -19670 -19671 19672 -972 19675 0 c -1+1 --> 0 c ( b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ b^{108, 9}_0 ∧ p_972) -> (-b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ -b^{108, 10}_0) c in CNF: c -b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ -p_972 ∨ -b^{108, 10}_2 c -b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ -p_972 ∨ -b^{108, 10}_1 c -b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ -p_972 ∨ -b^{108, 10}_0 c in DIMACS: -19670 19671 -19672 -972 -19673 0 -19670 19671 -19672 -972 -19674 0 -19670 19671 -19672 -972 -19675 0 c 0+1 --> 1 c (-b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ -b^{108, 9}_0 ∧ p_972) -> (-b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ b^{108, 10}_0) c in CNF: c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ -p_972 ∨ -b^{108, 10}_2 c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ -p_972 ∨ -b^{108, 10}_1 c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ -p_972 ∨ b^{108, 10}_0 c in DIMACS: 19670 19671 19672 -972 -19673 0 19670 19671 19672 -972 -19674 0 19670 19671 19672 -972 19675 0 c 1+1 --> 2 c (-b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ b^{108, 9}_0 ∧ p_972) -> (-b^{108, 10}_2 ∧ b^{108, 10}_1 ∧ -b^{108, 10}_0) c in CNF: c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ -p_972 ∨ -b^{108, 10}_2 c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ -p_972 ∨ b^{108, 10}_1 c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ -p_972 ∨ -b^{108, 10}_0 c in DIMACS: 19670 19671 -19672 -972 -19673 0 19670 19671 -19672 -972 19674 0 19670 19671 -19672 -972 -19675 0 c 2+1 --> break c (-b^{108, 9}_2 ∧ b^{108, 9}_1 ∧ -b^{108, 9}_0 ∧ p_972) -> break c in CNF: c b^{108, 9}_2 ∨ -b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ -p_972 ∨ break c in DIMACS: 19670 -19671 19672 -972 1162 0 c 2-1 --> 1 c (-b^{108, 9}_2 ∧ b^{108, 9}_1 ∧ -b^{108, 9}_0 ∧ -p_972) -> (-b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ b^{108, 10}_0) c in CNF: c b^{108, 9}_2 ∨ -b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ p_972 ∨ -b^{108, 10}_2 c b^{108, 9}_2 ∨ -b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ p_972 ∨ -b^{108, 10}_1 c b^{108, 9}_2 ∨ -b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ p_972 ∨ b^{108, 10}_0 c in DIMACS: 19670 -19671 19672 972 -19673 0 19670 -19671 19672 972 -19674 0 19670 -19671 19672 972 19675 0 c 1-1 --> 0 c (-b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ b^{108, 9}_0 ∧ -p_972) -> (-b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ -b^{108, 10}_0) c in CNF: c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ p_972 ∨ -b^{108, 10}_2 c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ p_972 ∨ -b^{108, 10}_1 c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ p_972 ∨ -b^{108, 10}_0 c in DIMACS: 19670 19671 -19672 972 -19673 0 19670 19671 -19672 972 -19674 0 19670 19671 -19672 972 -19675 0 c 0-1 --> -1 c (-b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ -b^{108, 9}_0 ∧ -p_972) -> ( b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ b^{108, 10}_0) c in CNF: c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ p_972 ∨ b^{108, 10}_2 c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ p_972 ∨ -b^{108, 10}_1 c b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ p_972 ∨ b^{108, 10}_0 c in DIMACS: 19670 19671 19672 972 19673 0 19670 19671 19672 972 -19674 0 19670 19671 19672 972 19675 0 c -1-1 --> -2 c ( b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ b^{108, 9}_0 ∧ -p_972) -> ( b^{108, 10}_2 ∧ b^{108, 10}_1 ∧ -b^{108, 10}_0) c in CNF: c -b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ p_972 ∨ b^{108, 10}_2 c -b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ p_972 ∨ b^{108, 10}_1 c -b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ p_972 ∨ -b^{108, 10}_0 c in DIMACS: -19670 19671 -19672 972 19673 0 -19670 19671 -19672 972 19674 0 -19670 19671 -19672 972 -19675 0 c -2-1 --> break c ( b^{108, 9}_2 ∧ b^{108, 9}_1 ∧ -b^{108, 9}_0 ∧ -p_972) -> break c in CNF: c -b^{108, 9}_2 ∨ -b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ p_972 ∨ break c in DIMACS: -19670 -19671 19672 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{108, 9}_2 ∧ -b^{108, 9}_1 ∧ -b^{108, 9}_0 ∧ true) c in CNF: c -b^{108, 9}_2 ∨ b^{108, 9}_1 ∨ b^{108, 9}_0 ∨ false c in DIMACS: -19670 19671 19672 0 c 3 does not represent an automaton state. c -(-b^{108, 9}_2 ∧ b^{108, 9}_1 ∧ b^{108, 9}_0 ∧ true) c in CNF: c b^{108, 9}_2 ∨ -b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ false c in DIMACS: 19670 -19671 -19672 0 c -3 does not represent an automaton state. c -( b^{108, 9}_2 ∧ b^{108, 9}_1 ∧ b^{108, 9}_0 ∧ true) c in CNF: c -b^{108, 9}_2 ∨ -b^{108, 9}_1 ∨ -b^{108, 9}_0 ∨ false c in DIMACS: -19670 -19671 -19672 0 c i = 10 c -2+1 --> -1 c ( b^{108, 10}_2 ∧ b^{108, 10}_1 ∧ -b^{108, 10}_0 ∧ p_1080) -> ( b^{108, 11}_2 ∧ -b^{108, 11}_1 ∧ b^{108, 11}_0) c in CNF: c -b^{108, 10}_2 ∨ -b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ -p_1080 ∨ b^{108, 11}_2 c -b^{108, 10}_2 ∨ -b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ -p_1080 ∨ -b^{108, 11}_1 c -b^{108, 10}_2 ∨ -b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ -p_1080 ∨ b^{108, 11}_0 c in DIMACS: -19673 -19674 19675 -1080 19676 0 -19673 -19674 19675 -1080 -19677 0 -19673 -19674 19675 -1080 19678 0 c -1+1 --> 0 c ( b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ b^{108, 10}_0 ∧ p_1080) -> (-b^{108, 11}_2 ∧ -b^{108, 11}_1 ∧ -b^{108, 11}_0) c in CNF: c -b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ -p_1080 ∨ -b^{108, 11}_2 c -b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ -p_1080 ∨ -b^{108, 11}_1 c -b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ -p_1080 ∨ -b^{108, 11}_0 c in DIMACS: -19673 19674 -19675 -1080 -19676 0 -19673 19674 -19675 -1080 -19677 0 -19673 19674 -19675 -1080 -19678 0 c 0+1 --> 1 c (-b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ -b^{108, 10}_0 ∧ p_1080) -> (-b^{108, 11}_2 ∧ -b^{108, 11}_1 ∧ b^{108, 11}_0) c in CNF: c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ -p_1080 ∨ -b^{108, 11}_2 c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ -p_1080 ∨ -b^{108, 11}_1 c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ -p_1080 ∨ b^{108, 11}_0 c in DIMACS: 19673 19674 19675 -1080 -19676 0 19673 19674 19675 -1080 -19677 0 19673 19674 19675 -1080 19678 0 c 1+1 --> 2 c (-b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ b^{108, 10}_0 ∧ p_1080) -> (-b^{108, 11}_2 ∧ b^{108, 11}_1 ∧ -b^{108, 11}_0) c in CNF: c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ -p_1080 ∨ -b^{108, 11}_2 c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ -p_1080 ∨ b^{108, 11}_1 c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ -p_1080 ∨ -b^{108, 11}_0 c in DIMACS: 19673 19674 -19675 -1080 -19676 0 19673 19674 -19675 -1080 19677 0 19673 19674 -19675 -1080 -19678 0 c 2+1 --> break c (-b^{108, 10}_2 ∧ b^{108, 10}_1 ∧ -b^{108, 10}_0 ∧ p_1080) -> break c in CNF: c b^{108, 10}_2 ∨ -b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ -p_1080 ∨ break c in DIMACS: 19673 -19674 19675 -1080 1162 0 c 2-1 --> 1 c (-b^{108, 10}_2 ∧ b^{108, 10}_1 ∧ -b^{108, 10}_0 ∧ -p_1080) -> (-b^{108, 11}_2 ∧ -b^{108, 11}_1 ∧ b^{108, 11}_0) c in CNF: c b^{108, 10}_2 ∨ -b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ p_1080 ∨ -b^{108, 11}_2 c b^{108, 10}_2 ∨ -b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ p_1080 ∨ -b^{108, 11}_1 c b^{108, 10}_2 ∨ -b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ p_1080 ∨ b^{108, 11}_0 c in DIMACS: 19673 -19674 19675 1080 -19676 0 19673 -19674 19675 1080 -19677 0 19673 -19674 19675 1080 19678 0 c 1-1 --> 0 c (-b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ b^{108, 10}_0 ∧ -p_1080) -> (-b^{108, 11}_2 ∧ -b^{108, 11}_1 ∧ -b^{108, 11}_0) c in CNF: c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ p_1080 ∨ -b^{108, 11}_2 c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ p_1080 ∨ -b^{108, 11}_1 c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ p_1080 ∨ -b^{108, 11}_0 c in DIMACS: 19673 19674 -19675 1080 -19676 0 19673 19674 -19675 1080 -19677 0 19673 19674 -19675 1080 -19678 0 c 0-1 --> -1 c (-b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ -b^{108, 10}_0 ∧ -p_1080) -> ( b^{108, 11}_2 ∧ -b^{108, 11}_1 ∧ b^{108, 11}_0) c in CNF: c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ p_1080 ∨ b^{108, 11}_2 c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ p_1080 ∨ -b^{108, 11}_1 c b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ p_1080 ∨ b^{108, 11}_0 c in DIMACS: 19673 19674 19675 1080 19676 0 19673 19674 19675 1080 -19677 0 19673 19674 19675 1080 19678 0 c -1-1 --> -2 c ( b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ b^{108, 10}_0 ∧ -p_1080) -> ( b^{108, 11}_2 ∧ b^{108, 11}_1 ∧ -b^{108, 11}_0) c in CNF: c -b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ p_1080 ∨ b^{108, 11}_2 c -b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ p_1080 ∨ b^{108, 11}_1 c -b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ p_1080 ∨ -b^{108, 11}_0 c in DIMACS: -19673 19674 -19675 1080 19676 0 -19673 19674 -19675 1080 19677 0 -19673 19674 -19675 1080 -19678 0 c -2-1 --> break c ( b^{108, 10}_2 ∧ b^{108, 10}_1 ∧ -b^{108, 10}_0 ∧ -p_1080) -> break c in CNF: c -b^{108, 10}_2 ∨ -b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ p_1080 ∨ break c in DIMACS: -19673 -19674 19675 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{108, 10}_2 ∧ -b^{108, 10}_1 ∧ -b^{108, 10}_0 ∧ true) c in CNF: c -b^{108, 10}_2 ∨ b^{108, 10}_1 ∨ b^{108, 10}_0 ∨ false c in DIMACS: -19673 19674 19675 0 c 3 does not represent an automaton state. c -(-b^{108, 10}_2 ∧ b^{108, 10}_1 ∧ b^{108, 10}_0 ∧ true) c in CNF: c b^{108, 10}_2 ∨ -b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ false c in DIMACS: 19673 -19674 -19675 0 c -3 does not represent an automaton state. c -( b^{108, 10}_2 ∧ b^{108, 10}_1 ∧ b^{108, 10}_0 ∧ true) c in CNF: c -b^{108, 10}_2 ∨ -b^{108, 10}_1 ∨ -b^{108, 10}_0 ∨ false c in DIMACS: -19673 -19674 -19675 0 c INIT for k = 109 c -b^{109, 1}_2 c -b^{109, 1}_1 c -b^{109, 1}_0 c in DIMACS: -19679 0 -19680 0 -19681 0 c Transitions for k = 109 c i = 1 c -2+1 --> -1 c ( b^{109, 1}_2 ∧ b^{109, 1}_1 ∧ -b^{109, 1}_0 ∧ p_109) -> ( b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ b^{109, 2}_0) c in CNF: c -b^{109, 1}_2 ∨ -b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ -p_109 ∨ b^{109, 2}_2 c -b^{109, 1}_2 ∨ -b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ -p_109 ∨ -b^{109, 2}_1 c -b^{109, 1}_2 ∨ -b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ -p_109 ∨ b^{109, 2}_0 c in DIMACS: -19679 -19680 19681 -109 19682 0 -19679 -19680 19681 -109 -19683 0 -19679 -19680 19681 -109 19684 0 c -1+1 --> 0 c ( b^{109, 1}_2 ∧ -b^{109, 1}_1 ∧ b^{109, 1}_0 ∧ p_109) -> (-b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ -b^{109, 2}_0) c in CNF: c -b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ -p_109 ∨ -b^{109, 2}_2 c -b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ -p_109 ∨ -b^{109, 2}_1 c -b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ -p_109 ∨ -b^{109, 2}_0 c in DIMACS: -19679 19680 -19681 -109 -19682 0 -19679 19680 -19681 -109 -19683 0 -19679 19680 -19681 -109 -19684 0 c 0+1 --> 1 c (-b^{109, 1}_2 ∧ -b^{109, 1}_1 ∧ -b^{109, 1}_0 ∧ p_109) -> (-b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ b^{109, 2}_0) c in CNF: c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ -p_109 ∨ -b^{109, 2}_2 c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ -p_109 ∨ -b^{109, 2}_1 c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ -p_109 ∨ b^{109, 2}_0 c in DIMACS: 19679 19680 19681 -109 -19682 0 19679 19680 19681 -109 -19683 0 19679 19680 19681 -109 19684 0 c 1+1 --> 2 c (-b^{109, 1}_2 ∧ -b^{109, 1}_1 ∧ b^{109, 1}_0 ∧ p_109) -> (-b^{109, 2}_2 ∧ b^{109, 2}_1 ∧ -b^{109, 2}_0) c in CNF: c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ -p_109 ∨ -b^{109, 2}_2 c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ -p_109 ∨ b^{109, 2}_1 c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ -p_109 ∨ -b^{109, 2}_0 c in DIMACS: 19679 19680 -19681 -109 -19682 0 19679 19680 -19681 -109 19683 0 19679 19680 -19681 -109 -19684 0 c 2+1 --> break c (-b^{109, 1}_2 ∧ b^{109, 1}_1 ∧ -b^{109, 1}_0 ∧ p_109) -> break c in CNF: c b^{109, 1}_2 ∨ -b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ -p_109 ∨ break c in DIMACS: 19679 -19680 19681 -109 1162 0 c 2-1 --> 1 c (-b^{109, 1}_2 ∧ b^{109, 1}_1 ∧ -b^{109, 1}_0 ∧ -p_109) -> (-b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ b^{109, 2}_0) c in CNF: c b^{109, 1}_2 ∨ -b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ p_109 ∨ -b^{109, 2}_2 c b^{109, 1}_2 ∨ -b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ p_109 ∨ -b^{109, 2}_1 c b^{109, 1}_2 ∨ -b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ p_109 ∨ b^{109, 2}_0 c in DIMACS: 19679 -19680 19681 109 -19682 0 19679 -19680 19681 109 -19683 0 19679 -19680 19681 109 19684 0 c 1-1 --> 0 c (-b^{109, 1}_2 ∧ -b^{109, 1}_1 ∧ b^{109, 1}_0 ∧ -p_109) -> (-b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ -b^{109, 2}_0) c in CNF: c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ p_109 ∨ -b^{109, 2}_2 c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ p_109 ∨ -b^{109, 2}_1 c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ p_109 ∨ -b^{109, 2}_0 c in DIMACS: 19679 19680 -19681 109 -19682 0 19679 19680 -19681 109 -19683 0 19679 19680 -19681 109 -19684 0 c 0-1 --> -1 c (-b^{109, 1}_2 ∧ -b^{109, 1}_1 ∧ -b^{109, 1}_0 ∧ -p_109) -> ( b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ b^{109, 2}_0) c in CNF: c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ p_109 ∨ b^{109, 2}_2 c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ p_109 ∨ -b^{109, 2}_1 c b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ p_109 ∨ b^{109, 2}_0 c in DIMACS: 19679 19680 19681 109 19682 0 19679 19680 19681 109 -19683 0 19679 19680 19681 109 19684 0 c -1-1 --> -2 c ( b^{109, 1}_2 ∧ -b^{109, 1}_1 ∧ b^{109, 1}_0 ∧ -p_109) -> ( b^{109, 2}_2 ∧ b^{109, 2}_1 ∧ -b^{109, 2}_0) c in CNF: c -b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ p_109 ∨ b^{109, 2}_2 c -b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ p_109 ∨ b^{109, 2}_1 c -b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ p_109 ∨ -b^{109, 2}_0 c in DIMACS: -19679 19680 -19681 109 19682 0 -19679 19680 -19681 109 19683 0 -19679 19680 -19681 109 -19684 0 c -2-1 --> break c ( b^{109, 1}_2 ∧ b^{109, 1}_1 ∧ -b^{109, 1}_0 ∧ -p_109) -> break c in CNF: c -b^{109, 1}_2 ∨ -b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ p_109 ∨ break c in DIMACS: -19679 -19680 19681 109 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{109, 1}_2 ∧ -b^{109, 1}_1 ∧ -b^{109, 1}_0 ∧ true) c in CNF: c -b^{109, 1}_2 ∨ b^{109, 1}_1 ∨ b^{109, 1}_0 ∨ false c in DIMACS: -19679 19680 19681 0 c 3 does not represent an automaton state. c -(-b^{109, 1}_2 ∧ b^{109, 1}_1 ∧ b^{109, 1}_0 ∧ true) c in CNF: c b^{109, 1}_2 ∨ -b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ false c in DIMACS: 19679 -19680 -19681 0 c -3 does not represent an automaton state. c -( b^{109, 1}_2 ∧ b^{109, 1}_1 ∧ b^{109, 1}_0 ∧ true) c in CNF: c -b^{109, 1}_2 ∨ -b^{109, 1}_1 ∨ -b^{109, 1}_0 ∨ false c in DIMACS: -19679 -19680 -19681 0 c i = 2 c -2+1 --> -1 c ( b^{109, 2}_2 ∧ b^{109, 2}_1 ∧ -b^{109, 2}_0 ∧ p_218) -> ( b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ b^{109, 3}_0) c in CNF: c -b^{109, 2}_2 ∨ -b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ -p_218 ∨ b^{109, 3}_2 c -b^{109, 2}_2 ∨ -b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ -p_218 ∨ -b^{109, 3}_1 c -b^{109, 2}_2 ∨ -b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ -p_218 ∨ b^{109, 3}_0 c in DIMACS: -19682 -19683 19684 -218 19685 0 -19682 -19683 19684 -218 -19686 0 -19682 -19683 19684 -218 19687 0 c -1+1 --> 0 c ( b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ b^{109, 2}_0 ∧ p_218) -> (-b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ -b^{109, 3}_0) c in CNF: c -b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ -p_218 ∨ -b^{109, 3}_2 c -b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ -p_218 ∨ -b^{109, 3}_1 c -b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ -p_218 ∨ -b^{109, 3}_0 c in DIMACS: -19682 19683 -19684 -218 -19685 0 -19682 19683 -19684 -218 -19686 0 -19682 19683 -19684 -218 -19687 0 c 0+1 --> 1 c (-b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ -b^{109, 2}_0 ∧ p_218) -> (-b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ b^{109, 3}_0) c in CNF: c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ -p_218 ∨ -b^{109, 3}_2 c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ -p_218 ∨ -b^{109, 3}_1 c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ -p_218 ∨ b^{109, 3}_0 c in DIMACS: 19682 19683 19684 -218 -19685 0 19682 19683 19684 -218 -19686 0 19682 19683 19684 -218 19687 0 c 1+1 --> 2 c (-b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ b^{109, 2}_0 ∧ p_218) -> (-b^{109, 3}_2 ∧ b^{109, 3}_1 ∧ -b^{109, 3}_0) c in CNF: c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ -p_218 ∨ -b^{109, 3}_2 c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ -p_218 ∨ b^{109, 3}_1 c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ -p_218 ∨ -b^{109, 3}_0 c in DIMACS: 19682 19683 -19684 -218 -19685 0 19682 19683 -19684 -218 19686 0 19682 19683 -19684 -218 -19687 0 c 2+1 --> break c (-b^{109, 2}_2 ∧ b^{109, 2}_1 ∧ -b^{109, 2}_0 ∧ p_218) -> break c in CNF: c b^{109, 2}_2 ∨ -b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ -p_218 ∨ break c in DIMACS: 19682 -19683 19684 -218 1162 0 c 2-1 --> 1 c (-b^{109, 2}_2 ∧ b^{109, 2}_1 ∧ -b^{109, 2}_0 ∧ -p_218) -> (-b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ b^{109, 3}_0) c in CNF: c b^{109, 2}_2 ∨ -b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ p_218 ∨ -b^{109, 3}_2 c b^{109, 2}_2 ∨ -b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ p_218 ∨ -b^{109, 3}_1 c b^{109, 2}_2 ∨ -b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ p_218 ∨ b^{109, 3}_0 c in DIMACS: 19682 -19683 19684 218 -19685 0 19682 -19683 19684 218 -19686 0 19682 -19683 19684 218 19687 0 c 1-1 --> 0 c (-b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ b^{109, 2}_0 ∧ -p_218) -> (-b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ -b^{109, 3}_0) c in CNF: c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ p_218 ∨ -b^{109, 3}_2 c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ p_218 ∨ -b^{109, 3}_1 c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ p_218 ∨ -b^{109, 3}_0 c in DIMACS: 19682 19683 -19684 218 -19685 0 19682 19683 -19684 218 -19686 0 19682 19683 -19684 218 -19687 0 c 0-1 --> -1 c (-b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ -b^{109, 2}_0 ∧ -p_218) -> ( b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ b^{109, 3}_0) c in CNF: c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ p_218 ∨ b^{109, 3}_2 c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ p_218 ∨ -b^{109, 3}_1 c b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ p_218 ∨ b^{109, 3}_0 c in DIMACS: 19682 19683 19684 218 19685 0 19682 19683 19684 218 -19686 0 19682 19683 19684 218 19687 0 c -1-1 --> -2 c ( b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ b^{109, 2}_0 ∧ -p_218) -> ( b^{109, 3}_2 ∧ b^{109, 3}_1 ∧ -b^{109, 3}_0) c in CNF: c -b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ p_218 ∨ b^{109, 3}_2 c -b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ p_218 ∨ b^{109, 3}_1 c -b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ p_218 ∨ -b^{109, 3}_0 c in DIMACS: -19682 19683 -19684 218 19685 0 -19682 19683 -19684 218 19686 0 -19682 19683 -19684 218 -19687 0 c -2-1 --> break c ( b^{109, 2}_2 ∧ b^{109, 2}_1 ∧ -b^{109, 2}_0 ∧ -p_218) -> break c in CNF: c -b^{109, 2}_2 ∨ -b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ p_218 ∨ break c in DIMACS: -19682 -19683 19684 218 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{109, 2}_2 ∧ -b^{109, 2}_1 ∧ -b^{109, 2}_0 ∧ true) c in CNF: c -b^{109, 2}_2 ∨ b^{109, 2}_1 ∨ b^{109, 2}_0 ∨ false c in DIMACS: -19682 19683 19684 0 c 3 does not represent an automaton state. c -(-b^{109, 2}_2 ∧ b^{109, 2}_1 ∧ b^{109, 2}_0 ∧ true) c in CNF: c b^{109, 2}_2 ∨ -b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ false c in DIMACS: 19682 -19683 -19684 0 c -3 does not represent an automaton state. c -( b^{109, 2}_2 ∧ b^{109, 2}_1 ∧ b^{109, 2}_0 ∧ true) c in CNF: c -b^{109, 2}_2 ∨ -b^{109, 2}_1 ∨ -b^{109, 2}_0 ∨ false c in DIMACS: -19682 -19683 -19684 0 c i = 3 c -2+1 --> -1 c ( b^{109, 3}_2 ∧ b^{109, 3}_1 ∧ -b^{109, 3}_0 ∧ p_327) -> ( b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ b^{109, 4}_0) c in CNF: c -b^{109, 3}_2 ∨ -b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ -p_327 ∨ b^{109, 4}_2 c -b^{109, 3}_2 ∨ -b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ -p_327 ∨ -b^{109, 4}_1 c -b^{109, 3}_2 ∨ -b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ -p_327 ∨ b^{109, 4}_0 c in DIMACS: -19685 -19686 19687 -327 19688 0 -19685 -19686 19687 -327 -19689 0 -19685 -19686 19687 -327 19690 0 c -1+1 --> 0 c ( b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ b^{109, 3}_0 ∧ p_327) -> (-b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ -b^{109, 4}_0) c in CNF: c -b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ -p_327 ∨ -b^{109, 4}_2 c -b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ -p_327 ∨ -b^{109, 4}_1 c -b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ -p_327 ∨ -b^{109, 4}_0 c in DIMACS: -19685 19686 -19687 -327 -19688 0 -19685 19686 -19687 -327 -19689 0 -19685 19686 -19687 -327 -19690 0 c 0+1 --> 1 c (-b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ -b^{109, 3}_0 ∧ p_327) -> (-b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ b^{109, 4}_0) c in CNF: c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ -p_327 ∨ -b^{109, 4}_2 c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ -p_327 ∨ -b^{109, 4}_1 c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ -p_327 ∨ b^{109, 4}_0 c in DIMACS: 19685 19686 19687 -327 -19688 0 19685 19686 19687 -327 -19689 0 19685 19686 19687 -327 19690 0 c 1+1 --> 2 c (-b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ b^{109, 3}_0 ∧ p_327) -> (-b^{109, 4}_2 ∧ b^{109, 4}_1 ∧ -b^{109, 4}_0) c in CNF: c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ -p_327 ∨ -b^{109, 4}_2 c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ -p_327 ∨ b^{109, 4}_1 c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ -p_327 ∨ -b^{109, 4}_0 c in DIMACS: 19685 19686 -19687 -327 -19688 0 19685 19686 -19687 -327 19689 0 19685 19686 -19687 -327 -19690 0 c 2+1 --> break c (-b^{109, 3}_2 ∧ b^{109, 3}_1 ∧ -b^{109, 3}_0 ∧ p_327) -> break c in CNF: c b^{109, 3}_2 ∨ -b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ -p_327 ∨ break c in DIMACS: 19685 -19686 19687 -327 1162 0 c 2-1 --> 1 c (-b^{109, 3}_2 ∧ b^{109, 3}_1 ∧ -b^{109, 3}_0 ∧ -p_327) -> (-b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ b^{109, 4}_0) c in CNF: c b^{109, 3}_2 ∨ -b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ p_327 ∨ -b^{109, 4}_2 c b^{109, 3}_2 ∨ -b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ p_327 ∨ -b^{109, 4}_1 c b^{109, 3}_2 ∨ -b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ p_327 ∨ b^{109, 4}_0 c in DIMACS: 19685 -19686 19687 327 -19688 0 19685 -19686 19687 327 -19689 0 19685 -19686 19687 327 19690 0 c 1-1 --> 0 c (-b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ b^{109, 3}_0 ∧ -p_327) -> (-b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ -b^{109, 4}_0) c in CNF: c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ p_327 ∨ -b^{109, 4}_2 c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ p_327 ∨ -b^{109, 4}_1 c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ p_327 ∨ -b^{109, 4}_0 c in DIMACS: 19685 19686 -19687 327 -19688 0 19685 19686 -19687 327 -19689 0 19685 19686 -19687 327 -19690 0 c 0-1 --> -1 c (-b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ -b^{109, 3}_0 ∧ -p_327) -> ( b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ b^{109, 4}_0) c in CNF: c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ p_327 ∨ b^{109, 4}_2 c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ p_327 ∨ -b^{109, 4}_1 c b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ p_327 ∨ b^{109, 4}_0 c in DIMACS: 19685 19686 19687 327 19688 0 19685 19686 19687 327 -19689 0 19685 19686 19687 327 19690 0 c -1-1 --> -2 c ( b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ b^{109, 3}_0 ∧ -p_327) -> ( b^{109, 4}_2 ∧ b^{109, 4}_1 ∧ -b^{109, 4}_0) c in CNF: c -b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ p_327 ∨ b^{109, 4}_2 c -b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ p_327 ∨ b^{109, 4}_1 c -b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ p_327 ∨ -b^{109, 4}_0 c in DIMACS: -19685 19686 -19687 327 19688 0 -19685 19686 -19687 327 19689 0 -19685 19686 -19687 327 -19690 0 c -2-1 --> break c ( b^{109, 3}_2 ∧ b^{109, 3}_1 ∧ -b^{109, 3}_0 ∧ -p_327) -> break c in CNF: c -b^{109, 3}_2 ∨ -b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ p_327 ∨ break c in DIMACS: -19685 -19686 19687 327 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{109, 3}_2 ∧ -b^{109, 3}_1 ∧ -b^{109, 3}_0 ∧ true) c in CNF: c -b^{109, 3}_2 ∨ b^{109, 3}_1 ∨ b^{109, 3}_0 ∨ false c in DIMACS: -19685 19686 19687 0 c 3 does not represent an automaton state. c -(-b^{109, 3}_2 ∧ b^{109, 3}_1 ∧ b^{109, 3}_0 ∧ true) c in CNF: c b^{109, 3}_2 ∨ -b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ false c in DIMACS: 19685 -19686 -19687 0 c -3 does not represent an automaton state. c -( b^{109, 3}_2 ∧ b^{109, 3}_1 ∧ b^{109, 3}_0 ∧ true) c in CNF: c -b^{109, 3}_2 ∨ -b^{109, 3}_1 ∨ -b^{109, 3}_0 ∨ false c in DIMACS: -19685 -19686 -19687 0 c i = 4 c -2+1 --> -1 c ( b^{109, 4}_2 ∧ b^{109, 4}_1 ∧ -b^{109, 4}_0 ∧ p_436) -> ( b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ b^{109, 5}_0) c in CNF: c -b^{109, 4}_2 ∨ -b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ -p_436 ∨ b^{109, 5}_2 c -b^{109, 4}_2 ∨ -b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ -p_436 ∨ -b^{109, 5}_1 c -b^{109, 4}_2 ∨ -b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ -p_436 ∨ b^{109, 5}_0 c in DIMACS: -19688 -19689 19690 -436 19691 0 -19688 -19689 19690 -436 -19692 0 -19688 -19689 19690 -436 19693 0 c -1+1 --> 0 c ( b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ b^{109, 4}_0 ∧ p_436) -> (-b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ -b^{109, 5}_0) c in CNF: c -b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ -p_436 ∨ -b^{109, 5}_2 c -b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ -p_436 ∨ -b^{109, 5}_1 c -b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ -p_436 ∨ -b^{109, 5}_0 c in DIMACS: -19688 19689 -19690 -436 -19691 0 -19688 19689 -19690 -436 -19692 0 -19688 19689 -19690 -436 -19693 0 c 0+1 --> 1 c (-b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ -b^{109, 4}_0 ∧ p_436) -> (-b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ b^{109, 5}_0) c in CNF: c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ -p_436 ∨ -b^{109, 5}_2 c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ -p_436 ∨ -b^{109, 5}_1 c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ -p_436 ∨ b^{109, 5}_0 c in DIMACS: 19688 19689 19690 -436 -19691 0 19688 19689 19690 -436 -19692 0 19688 19689 19690 -436 19693 0 c 1+1 --> 2 c (-b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ b^{109, 4}_0 ∧ p_436) -> (-b^{109, 5}_2 ∧ b^{109, 5}_1 ∧ -b^{109, 5}_0) c in CNF: c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ -p_436 ∨ -b^{109, 5}_2 c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ -p_436 ∨ b^{109, 5}_1 c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ -p_436 ∨ -b^{109, 5}_0 c in DIMACS: 19688 19689 -19690 -436 -19691 0 19688 19689 -19690 -436 19692 0 19688 19689 -19690 -436 -19693 0 c 2+1 --> break c (-b^{109, 4}_2 ∧ b^{109, 4}_1 ∧ -b^{109, 4}_0 ∧ p_436) -> break c in CNF: c b^{109, 4}_2 ∨ -b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ -p_436 ∨ break c in DIMACS: 19688 -19689 19690 -436 1162 0 c 2-1 --> 1 c (-b^{109, 4}_2 ∧ b^{109, 4}_1 ∧ -b^{109, 4}_0 ∧ -p_436) -> (-b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ b^{109, 5}_0) c in CNF: c b^{109, 4}_2 ∨ -b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ p_436 ∨ -b^{109, 5}_2 c b^{109, 4}_2 ∨ -b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ p_436 ∨ -b^{109, 5}_1 c b^{109, 4}_2 ∨ -b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ p_436 ∨ b^{109, 5}_0 c in DIMACS: 19688 -19689 19690 436 -19691 0 19688 -19689 19690 436 -19692 0 19688 -19689 19690 436 19693 0 c 1-1 --> 0 c (-b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ b^{109, 4}_0 ∧ -p_436) -> (-b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ -b^{109, 5}_0) c in CNF: c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ p_436 ∨ -b^{109, 5}_2 c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ p_436 ∨ -b^{109, 5}_1 c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ p_436 ∨ -b^{109, 5}_0 c in DIMACS: 19688 19689 -19690 436 -19691 0 19688 19689 -19690 436 -19692 0 19688 19689 -19690 436 -19693 0 c 0-1 --> -1 c (-b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ -b^{109, 4}_0 ∧ -p_436) -> ( b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ b^{109, 5}_0) c in CNF: c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ p_436 ∨ b^{109, 5}_2 c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ p_436 ∨ -b^{109, 5}_1 c b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ p_436 ∨ b^{109, 5}_0 c in DIMACS: 19688 19689 19690 436 19691 0 19688 19689 19690 436 -19692 0 19688 19689 19690 436 19693 0 c -1-1 --> -2 c ( b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ b^{109, 4}_0 ∧ -p_436) -> ( b^{109, 5}_2 ∧ b^{109, 5}_1 ∧ -b^{109, 5}_0) c in CNF: c -b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ p_436 ∨ b^{109, 5}_2 c -b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ p_436 ∨ b^{109, 5}_1 c -b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ p_436 ∨ -b^{109, 5}_0 c in DIMACS: -19688 19689 -19690 436 19691 0 -19688 19689 -19690 436 19692 0 -19688 19689 -19690 436 -19693 0 c -2-1 --> break c ( b^{109, 4}_2 ∧ b^{109, 4}_1 ∧ -b^{109, 4}_0 ∧ -p_436) -> break c in CNF: c -b^{109, 4}_2 ∨ -b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ p_436 ∨ break c in DIMACS: -19688 -19689 19690 436 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{109, 4}_2 ∧ -b^{109, 4}_1 ∧ -b^{109, 4}_0 ∧ true) c in CNF: c -b^{109, 4}_2 ∨ b^{109, 4}_1 ∨ b^{109, 4}_0 ∨ false c in DIMACS: -19688 19689 19690 0 c 3 does not represent an automaton state. c -(-b^{109, 4}_2 ∧ b^{109, 4}_1 ∧ b^{109, 4}_0 ∧ true) c in CNF: c b^{109, 4}_2 ∨ -b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ false c in DIMACS: 19688 -19689 -19690 0 c -3 does not represent an automaton state. c -( b^{109, 4}_2 ∧ b^{109, 4}_1 ∧ b^{109, 4}_0 ∧ true) c in CNF: c -b^{109, 4}_2 ∨ -b^{109, 4}_1 ∨ -b^{109, 4}_0 ∨ false c in DIMACS: -19688 -19689 -19690 0 c i = 5 c -2+1 --> -1 c ( b^{109, 5}_2 ∧ b^{109, 5}_1 ∧ -b^{109, 5}_0 ∧ p_545) -> ( b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ b^{109, 6}_0) c in CNF: c -b^{109, 5}_2 ∨ -b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ -p_545 ∨ b^{109, 6}_2 c -b^{109, 5}_2 ∨ -b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ -p_545 ∨ -b^{109, 6}_1 c -b^{109, 5}_2 ∨ -b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ -p_545 ∨ b^{109, 6}_0 c in DIMACS: -19691 -19692 19693 -545 19694 0 -19691 -19692 19693 -545 -19695 0 -19691 -19692 19693 -545 19696 0 c -1+1 --> 0 c ( b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ b^{109, 5}_0 ∧ p_545) -> (-b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ -b^{109, 6}_0) c in CNF: c -b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ -p_545 ∨ -b^{109, 6}_2 c -b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ -p_545 ∨ -b^{109, 6}_1 c -b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ -p_545 ∨ -b^{109, 6}_0 c in DIMACS: -19691 19692 -19693 -545 -19694 0 -19691 19692 -19693 -545 -19695 0 -19691 19692 -19693 -545 -19696 0 c 0+1 --> 1 c (-b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ -b^{109, 5}_0 ∧ p_545) -> (-b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ b^{109, 6}_0) c in CNF: c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ -p_545 ∨ -b^{109, 6}_2 c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ -p_545 ∨ -b^{109, 6}_1 c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ -p_545 ∨ b^{109, 6}_0 c in DIMACS: 19691 19692 19693 -545 -19694 0 19691 19692 19693 -545 -19695 0 19691 19692 19693 -545 19696 0 c 1+1 --> 2 c (-b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ b^{109, 5}_0 ∧ p_545) -> (-b^{109, 6}_2 ∧ b^{109, 6}_1 ∧ -b^{109, 6}_0) c in CNF: c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ -p_545 ∨ -b^{109, 6}_2 c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ -p_545 ∨ b^{109, 6}_1 c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ -p_545 ∨ -b^{109, 6}_0 c in DIMACS: 19691 19692 -19693 -545 -19694 0 19691 19692 -19693 -545 19695 0 19691 19692 -19693 -545 -19696 0 c 2+1 --> break c (-b^{109, 5}_2 ∧ b^{109, 5}_1 ∧ -b^{109, 5}_0 ∧ p_545) -> break c in CNF: c b^{109, 5}_2 ∨ -b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ -p_545 ∨ break c in DIMACS: 19691 -19692 19693 -545 1162 0 c 2-1 --> 1 c (-b^{109, 5}_2 ∧ b^{109, 5}_1 ∧ -b^{109, 5}_0 ∧ -p_545) -> (-b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ b^{109, 6}_0) c in CNF: c b^{109, 5}_2 ∨ -b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ p_545 ∨ -b^{109, 6}_2 c b^{109, 5}_2 ∨ -b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ p_545 ∨ -b^{109, 6}_1 c b^{109, 5}_2 ∨ -b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ p_545 ∨ b^{109, 6}_0 c in DIMACS: 19691 -19692 19693 545 -19694 0 19691 -19692 19693 545 -19695 0 19691 -19692 19693 545 19696 0 c 1-1 --> 0 c (-b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ b^{109, 5}_0 ∧ -p_545) -> (-b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ -b^{109, 6}_0) c in CNF: c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ p_545 ∨ -b^{109, 6}_2 c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ p_545 ∨ -b^{109, 6}_1 c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ p_545 ∨ -b^{109, 6}_0 c in DIMACS: 19691 19692 -19693 545 -19694 0 19691 19692 -19693 545 -19695 0 19691 19692 -19693 545 -19696 0 c 0-1 --> -1 c (-b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ -b^{109, 5}_0 ∧ -p_545) -> ( b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ b^{109, 6}_0) c in CNF: c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ p_545 ∨ b^{109, 6}_2 c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ p_545 ∨ -b^{109, 6}_1 c b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ p_545 ∨ b^{109, 6}_0 c in DIMACS: 19691 19692 19693 545 19694 0 19691 19692 19693 545 -19695 0 19691 19692 19693 545 19696 0 c -1-1 --> -2 c ( b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ b^{109, 5}_0 ∧ -p_545) -> ( b^{109, 6}_2 ∧ b^{109, 6}_1 ∧ -b^{109, 6}_0) c in CNF: c -b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ p_545 ∨ b^{109, 6}_2 c -b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ p_545 ∨ b^{109, 6}_1 c -b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ p_545 ∨ -b^{109, 6}_0 c in DIMACS: -19691 19692 -19693 545 19694 0 -19691 19692 -19693 545 19695 0 -19691 19692 -19693 545 -19696 0 c -2-1 --> break c ( b^{109, 5}_2 ∧ b^{109, 5}_1 ∧ -b^{109, 5}_0 ∧ -p_545) -> break c in CNF: c -b^{109, 5}_2 ∨ -b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ p_545 ∨ break c in DIMACS: -19691 -19692 19693 545 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{109, 5}_2 ∧ -b^{109, 5}_1 ∧ -b^{109, 5}_0 ∧ true) c in CNF: c -b^{109, 5}_2 ∨ b^{109, 5}_1 ∨ b^{109, 5}_0 ∨ false c in DIMACS: -19691 19692 19693 0 c 3 does not represent an automaton state. c -(-b^{109, 5}_2 ∧ b^{109, 5}_1 ∧ b^{109, 5}_0 ∧ true) c in CNF: c b^{109, 5}_2 ∨ -b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ false c in DIMACS: 19691 -19692 -19693 0 c -3 does not represent an automaton state. c -( b^{109, 5}_2 ∧ b^{109, 5}_1 ∧ b^{109, 5}_0 ∧ true) c in CNF: c -b^{109, 5}_2 ∨ -b^{109, 5}_1 ∨ -b^{109, 5}_0 ∨ false c in DIMACS: -19691 -19692 -19693 0 c i = 6 c -2+1 --> -1 c ( b^{109, 6}_2 ∧ b^{109, 6}_1 ∧ -b^{109, 6}_0 ∧ p_654) -> ( b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ b^{109, 7}_0) c in CNF: c -b^{109, 6}_2 ∨ -b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ -p_654 ∨ b^{109, 7}_2 c -b^{109, 6}_2 ∨ -b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ -p_654 ∨ -b^{109, 7}_1 c -b^{109, 6}_2 ∨ -b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ -p_654 ∨ b^{109, 7}_0 c in DIMACS: -19694 -19695 19696 -654 19697 0 -19694 -19695 19696 -654 -19698 0 -19694 -19695 19696 -654 19699 0 c -1+1 --> 0 c ( b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ b^{109, 6}_0 ∧ p_654) -> (-b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ -b^{109, 7}_0) c in CNF: c -b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ -p_654 ∨ -b^{109, 7}_2 c -b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ -p_654 ∨ -b^{109, 7}_1 c -b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ -p_654 ∨ -b^{109, 7}_0 c in DIMACS: -19694 19695 -19696 -654 -19697 0 -19694 19695 -19696 -654 -19698 0 -19694 19695 -19696 -654 -19699 0 c 0+1 --> 1 c (-b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ -b^{109, 6}_0 ∧ p_654) -> (-b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ b^{109, 7}_0) c in CNF: c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ -p_654 ∨ -b^{109, 7}_2 c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ -p_654 ∨ -b^{109, 7}_1 c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ -p_654 ∨ b^{109, 7}_0 c in DIMACS: 19694 19695 19696 -654 -19697 0 19694 19695 19696 -654 -19698 0 19694 19695 19696 -654 19699 0 c 1+1 --> 2 c (-b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ b^{109, 6}_0 ∧ p_654) -> (-b^{109, 7}_2 ∧ b^{109, 7}_1 ∧ -b^{109, 7}_0) c in CNF: c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ -p_654 ∨ -b^{109, 7}_2 c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ -p_654 ∨ b^{109, 7}_1 c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ -p_654 ∨ -b^{109, 7}_0 c in DIMACS: 19694 19695 -19696 -654 -19697 0 19694 19695 -19696 -654 19698 0 19694 19695 -19696 -654 -19699 0 c 2+1 --> break c (-b^{109, 6}_2 ∧ b^{109, 6}_1 ∧ -b^{109, 6}_0 ∧ p_654) -> break c in CNF: c b^{109, 6}_2 ∨ -b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ -p_654 ∨ break c in DIMACS: 19694 -19695 19696 -654 1162 0 c 2-1 --> 1 c (-b^{109, 6}_2 ∧ b^{109, 6}_1 ∧ -b^{109, 6}_0 ∧ -p_654) -> (-b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ b^{109, 7}_0) c in CNF: c b^{109, 6}_2 ∨ -b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ p_654 ∨ -b^{109, 7}_2 c b^{109, 6}_2 ∨ -b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ p_654 ∨ -b^{109, 7}_1 c b^{109, 6}_2 ∨ -b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ p_654 ∨ b^{109, 7}_0 c in DIMACS: 19694 -19695 19696 654 -19697 0 19694 -19695 19696 654 -19698 0 19694 -19695 19696 654 19699 0 c 1-1 --> 0 c (-b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ b^{109, 6}_0 ∧ -p_654) -> (-b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ -b^{109, 7}_0) c in CNF: c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ p_654 ∨ -b^{109, 7}_2 c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ p_654 ∨ -b^{109, 7}_1 c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ p_654 ∨ -b^{109, 7}_0 c in DIMACS: 19694 19695 -19696 654 -19697 0 19694 19695 -19696 654 -19698 0 19694 19695 -19696 654 -19699 0 c 0-1 --> -1 c (-b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ -b^{109, 6}_0 ∧ -p_654) -> ( b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ b^{109, 7}_0) c in CNF: c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ p_654 ∨ b^{109, 7}_2 c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ p_654 ∨ -b^{109, 7}_1 c b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ p_654 ∨ b^{109, 7}_0 c in DIMACS: 19694 19695 19696 654 19697 0 19694 19695 19696 654 -19698 0 19694 19695 19696 654 19699 0 c -1-1 --> -2 c ( b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ b^{109, 6}_0 ∧ -p_654) -> ( b^{109, 7}_2 ∧ b^{109, 7}_1 ∧ -b^{109, 7}_0) c in CNF: c -b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ p_654 ∨ b^{109, 7}_2 c -b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ p_654 ∨ b^{109, 7}_1 c -b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ p_654 ∨ -b^{109, 7}_0 c in DIMACS: -19694 19695 -19696 654 19697 0 -19694 19695 -19696 654 19698 0 -19694 19695 -19696 654 -19699 0 c -2-1 --> break c ( b^{109, 6}_2 ∧ b^{109, 6}_1 ∧ -b^{109, 6}_0 ∧ -p_654) -> break c in CNF: c -b^{109, 6}_2 ∨ -b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ p_654 ∨ break c in DIMACS: -19694 -19695 19696 654 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{109, 6}_2 ∧ -b^{109, 6}_1 ∧ -b^{109, 6}_0 ∧ true) c in CNF: c -b^{109, 6}_2 ∨ b^{109, 6}_1 ∨ b^{109, 6}_0 ∨ false c in DIMACS: -19694 19695 19696 0 c 3 does not represent an automaton state. c -(-b^{109, 6}_2 ∧ b^{109, 6}_1 ∧ b^{109, 6}_0 ∧ true) c in CNF: c b^{109, 6}_2 ∨ -b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ false c in DIMACS: 19694 -19695 -19696 0 c -3 does not represent an automaton state. c -( b^{109, 6}_2 ∧ b^{109, 6}_1 ∧ b^{109, 6}_0 ∧ true) c in CNF: c -b^{109, 6}_2 ∨ -b^{109, 6}_1 ∨ -b^{109, 6}_0 ∨ false c in DIMACS: -19694 -19695 -19696 0 c i = 7 c -2+1 --> -1 c ( b^{109, 7}_2 ∧ b^{109, 7}_1 ∧ -b^{109, 7}_0 ∧ p_763) -> ( b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ b^{109, 8}_0) c in CNF: c -b^{109, 7}_2 ∨ -b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ -p_763 ∨ b^{109, 8}_2 c -b^{109, 7}_2 ∨ -b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ -p_763 ∨ -b^{109, 8}_1 c -b^{109, 7}_2 ∨ -b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ -p_763 ∨ b^{109, 8}_0 c in DIMACS: -19697 -19698 19699 -763 19700 0 -19697 -19698 19699 -763 -19701 0 -19697 -19698 19699 -763 19702 0 c -1+1 --> 0 c ( b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ b^{109, 7}_0 ∧ p_763) -> (-b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ -b^{109, 8}_0) c in CNF: c -b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ -p_763 ∨ -b^{109, 8}_2 c -b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ -p_763 ∨ -b^{109, 8}_1 c -b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ -p_763 ∨ -b^{109, 8}_0 c in DIMACS: -19697 19698 -19699 -763 -19700 0 -19697 19698 -19699 -763 -19701 0 -19697 19698 -19699 -763 -19702 0 c 0+1 --> 1 c (-b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ -b^{109, 7}_0 ∧ p_763) -> (-b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ b^{109, 8}_0) c in CNF: c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ -p_763 ∨ -b^{109, 8}_2 c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ -p_763 ∨ -b^{109, 8}_1 c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ -p_763 ∨ b^{109, 8}_0 c in DIMACS: 19697 19698 19699 -763 -19700 0 19697 19698 19699 -763 -19701 0 19697 19698 19699 -763 19702 0 c 1+1 --> 2 c (-b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ b^{109, 7}_0 ∧ p_763) -> (-b^{109, 8}_2 ∧ b^{109, 8}_1 ∧ -b^{109, 8}_0) c in CNF: c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ -p_763 ∨ -b^{109, 8}_2 c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ -p_763 ∨ b^{109, 8}_1 c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ -p_763 ∨ -b^{109, 8}_0 c in DIMACS: 19697 19698 -19699 -763 -19700 0 19697 19698 -19699 -763 19701 0 19697 19698 -19699 -763 -19702 0 c 2+1 --> break c (-b^{109, 7}_2 ∧ b^{109, 7}_1 ∧ -b^{109, 7}_0 ∧ p_763) -> break c in CNF: c b^{109, 7}_2 ∨ -b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ -p_763 ∨ break c in DIMACS: 19697 -19698 19699 -763 1162 0 c 2-1 --> 1 c (-b^{109, 7}_2 ∧ b^{109, 7}_1 ∧ -b^{109, 7}_0 ∧ -p_763) -> (-b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ b^{109, 8}_0) c in CNF: c b^{109, 7}_2 ∨ -b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ p_763 ∨ -b^{109, 8}_2 c b^{109, 7}_2 ∨ -b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ p_763 ∨ -b^{109, 8}_1 c b^{109, 7}_2 ∨ -b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ p_763 ∨ b^{109, 8}_0 c in DIMACS: 19697 -19698 19699 763 -19700 0 19697 -19698 19699 763 -19701 0 19697 -19698 19699 763 19702 0 c 1-1 --> 0 c (-b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ b^{109, 7}_0 ∧ -p_763) -> (-b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ -b^{109, 8}_0) c in CNF: c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ p_763 ∨ -b^{109, 8}_2 c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ p_763 ∨ -b^{109, 8}_1 c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ p_763 ∨ -b^{109, 8}_0 c in DIMACS: 19697 19698 -19699 763 -19700 0 19697 19698 -19699 763 -19701 0 19697 19698 -19699 763 -19702 0 c 0-1 --> -1 c (-b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ -b^{109, 7}_0 ∧ -p_763) -> ( b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ b^{109, 8}_0) c in CNF: c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ p_763 ∨ b^{109, 8}_2 c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ p_763 ∨ -b^{109, 8}_1 c b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ p_763 ∨ b^{109, 8}_0 c in DIMACS: 19697 19698 19699 763 19700 0 19697 19698 19699 763 -19701 0 19697 19698 19699 763 19702 0 c -1-1 --> -2 c ( b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ b^{109, 7}_0 ∧ -p_763) -> ( b^{109, 8}_2 ∧ b^{109, 8}_1 ∧ -b^{109, 8}_0) c in CNF: c -b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ p_763 ∨ b^{109, 8}_2 c -b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ p_763 ∨ b^{109, 8}_1 c -b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ p_763 ∨ -b^{109, 8}_0 c in DIMACS: -19697 19698 -19699 763 19700 0 -19697 19698 -19699 763 19701 0 -19697 19698 -19699 763 -19702 0 c -2-1 --> break c ( b^{109, 7}_2 ∧ b^{109, 7}_1 ∧ -b^{109, 7}_0 ∧ -p_763) -> break c in CNF: c -b^{109, 7}_2 ∨ -b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ p_763 ∨ break c in DIMACS: -19697 -19698 19699 763 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{109, 7}_2 ∧ -b^{109, 7}_1 ∧ -b^{109, 7}_0 ∧ true) c in CNF: c -b^{109, 7}_2 ∨ b^{109, 7}_1 ∨ b^{109, 7}_0 ∨ false c in DIMACS: -19697 19698 19699 0 c 3 does not represent an automaton state. c -(-b^{109, 7}_2 ∧ b^{109, 7}_1 ∧ b^{109, 7}_0 ∧ true) c in CNF: c b^{109, 7}_2 ∨ -b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ false c in DIMACS: 19697 -19698 -19699 0 c -3 does not represent an automaton state. c -( b^{109, 7}_2 ∧ b^{109, 7}_1 ∧ b^{109, 7}_0 ∧ true) c in CNF: c -b^{109, 7}_2 ∨ -b^{109, 7}_1 ∨ -b^{109, 7}_0 ∨ false c in DIMACS: -19697 -19698 -19699 0 c i = 8 c -2+1 --> -1 c ( b^{109, 8}_2 ∧ b^{109, 8}_1 ∧ -b^{109, 8}_0 ∧ p_872) -> ( b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ b^{109, 9}_0) c in CNF: c -b^{109, 8}_2 ∨ -b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ -p_872 ∨ b^{109, 9}_2 c -b^{109, 8}_2 ∨ -b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ -p_872 ∨ -b^{109, 9}_1 c -b^{109, 8}_2 ∨ -b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ -p_872 ∨ b^{109, 9}_0 c in DIMACS: -19700 -19701 19702 -872 19703 0 -19700 -19701 19702 -872 -19704 0 -19700 -19701 19702 -872 19705 0 c -1+1 --> 0 c ( b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ b^{109, 8}_0 ∧ p_872) -> (-b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ -b^{109, 9}_0) c in CNF: c -b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ -p_872 ∨ -b^{109, 9}_2 c -b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ -p_872 ∨ -b^{109, 9}_1 c -b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ -p_872 ∨ -b^{109, 9}_0 c in DIMACS: -19700 19701 -19702 -872 -19703 0 -19700 19701 -19702 -872 -19704 0 -19700 19701 -19702 -872 -19705 0 c 0+1 --> 1 c (-b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ -b^{109, 8}_0 ∧ p_872) -> (-b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ b^{109, 9}_0) c in CNF: c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ -p_872 ∨ -b^{109, 9}_2 c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ -p_872 ∨ -b^{109, 9}_1 c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ -p_872 ∨ b^{109, 9}_0 c in DIMACS: 19700 19701 19702 -872 -19703 0 19700 19701 19702 -872 -19704 0 19700 19701 19702 -872 19705 0 c 1+1 --> 2 c (-b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ b^{109, 8}_0 ∧ p_872) -> (-b^{109, 9}_2 ∧ b^{109, 9}_1 ∧ -b^{109, 9}_0) c in CNF: c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ -p_872 ∨ -b^{109, 9}_2 c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ -p_872 ∨ b^{109, 9}_1 c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ -p_872 ∨ -b^{109, 9}_0 c in DIMACS: 19700 19701 -19702 -872 -19703 0 19700 19701 -19702 -872 19704 0 19700 19701 -19702 -872 -19705 0 c 2+1 --> break c (-b^{109, 8}_2 ∧ b^{109, 8}_1 ∧ -b^{109, 8}_0 ∧ p_872) -> break c in CNF: c b^{109, 8}_2 ∨ -b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ -p_872 ∨ break c in DIMACS: 19700 -19701 19702 -872 1162 0 c 2-1 --> 1 c (-b^{109, 8}_2 ∧ b^{109, 8}_1 ∧ -b^{109, 8}_0 ∧ -p_872) -> (-b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ b^{109, 9}_0) c in CNF: c b^{109, 8}_2 ∨ -b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ p_872 ∨ -b^{109, 9}_2 c b^{109, 8}_2 ∨ -b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ p_872 ∨ -b^{109, 9}_1 c b^{109, 8}_2 ∨ -b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ p_872 ∨ b^{109, 9}_0 c in DIMACS: 19700 -19701 19702 872 -19703 0 19700 -19701 19702 872 -19704 0 19700 -19701 19702 872 19705 0 c 1-1 --> 0 c (-b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ b^{109, 8}_0 ∧ -p_872) -> (-b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ -b^{109, 9}_0) c in CNF: c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ p_872 ∨ -b^{109, 9}_2 c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ p_872 ∨ -b^{109, 9}_1 c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ p_872 ∨ -b^{109, 9}_0 c in DIMACS: 19700 19701 -19702 872 -19703 0 19700 19701 -19702 872 -19704 0 19700 19701 -19702 872 -19705 0 c 0-1 --> -1 c (-b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ -b^{109, 8}_0 ∧ -p_872) -> ( b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ b^{109, 9}_0) c in CNF: c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ p_872 ∨ b^{109, 9}_2 c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ p_872 ∨ -b^{109, 9}_1 c b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ p_872 ∨ b^{109, 9}_0 c in DIMACS: 19700 19701 19702 872 19703 0 19700 19701 19702 872 -19704 0 19700 19701 19702 872 19705 0 c -1-1 --> -2 c ( b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ b^{109, 8}_0 ∧ -p_872) -> ( b^{109, 9}_2 ∧ b^{109, 9}_1 ∧ -b^{109, 9}_0) c in CNF: c -b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ p_872 ∨ b^{109, 9}_2 c -b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ p_872 ∨ b^{109, 9}_1 c -b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ p_872 ∨ -b^{109, 9}_0 c in DIMACS: -19700 19701 -19702 872 19703 0 -19700 19701 -19702 872 19704 0 -19700 19701 -19702 872 -19705 0 c -2-1 --> break c ( b^{109, 8}_2 ∧ b^{109, 8}_1 ∧ -b^{109, 8}_0 ∧ -p_872) -> break c in CNF: c -b^{109, 8}_2 ∨ -b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ p_872 ∨ break c in DIMACS: -19700 -19701 19702 872 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{109, 8}_2 ∧ -b^{109, 8}_1 ∧ -b^{109, 8}_0 ∧ true) c in CNF: c -b^{109, 8}_2 ∨ b^{109, 8}_1 ∨ b^{109, 8}_0 ∨ false c in DIMACS: -19700 19701 19702 0 c 3 does not represent an automaton state. c -(-b^{109, 8}_2 ∧ b^{109, 8}_1 ∧ b^{109, 8}_0 ∧ true) c in CNF: c b^{109, 8}_2 ∨ -b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ false c in DIMACS: 19700 -19701 -19702 0 c -3 does not represent an automaton state. c -( b^{109, 8}_2 ∧ b^{109, 8}_1 ∧ b^{109, 8}_0 ∧ true) c in CNF: c -b^{109, 8}_2 ∨ -b^{109, 8}_1 ∨ -b^{109, 8}_0 ∨ false c in DIMACS: -19700 -19701 -19702 0 c i = 9 c -2+1 --> -1 c ( b^{109, 9}_2 ∧ b^{109, 9}_1 ∧ -b^{109, 9}_0 ∧ p_981) -> ( b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ b^{109, 10}_0) c in CNF: c -b^{109, 9}_2 ∨ -b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ -p_981 ∨ b^{109, 10}_2 c -b^{109, 9}_2 ∨ -b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ -p_981 ∨ -b^{109, 10}_1 c -b^{109, 9}_2 ∨ -b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ -p_981 ∨ b^{109, 10}_0 c in DIMACS: -19703 -19704 19705 -981 19706 0 -19703 -19704 19705 -981 -19707 0 -19703 -19704 19705 -981 19708 0 c -1+1 --> 0 c ( b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ b^{109, 9}_0 ∧ p_981) -> (-b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ -b^{109, 10}_0) c in CNF: c -b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ -p_981 ∨ -b^{109, 10}_2 c -b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ -p_981 ∨ -b^{109, 10}_1 c -b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ -p_981 ∨ -b^{109, 10}_0 c in DIMACS: -19703 19704 -19705 -981 -19706 0 -19703 19704 -19705 -981 -19707 0 -19703 19704 -19705 -981 -19708 0 c 0+1 --> 1 c (-b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ -b^{109, 9}_0 ∧ p_981) -> (-b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ b^{109, 10}_0) c in CNF: c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ -p_981 ∨ -b^{109, 10}_2 c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ -p_981 ∨ -b^{109, 10}_1 c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ -p_981 ∨ b^{109, 10}_0 c in DIMACS: 19703 19704 19705 -981 -19706 0 19703 19704 19705 -981 -19707 0 19703 19704 19705 -981 19708 0 c 1+1 --> 2 c (-b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ b^{109, 9}_0 ∧ p_981) -> (-b^{109, 10}_2 ∧ b^{109, 10}_1 ∧ -b^{109, 10}_0) c in CNF: c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ -p_981 ∨ -b^{109, 10}_2 c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ -p_981 ∨ b^{109, 10}_1 c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ -p_981 ∨ -b^{109, 10}_0 c in DIMACS: 19703 19704 -19705 -981 -19706 0 19703 19704 -19705 -981 19707 0 19703 19704 -19705 -981 -19708 0 c 2+1 --> break c (-b^{109, 9}_2 ∧ b^{109, 9}_1 ∧ -b^{109, 9}_0 ∧ p_981) -> break c in CNF: c b^{109, 9}_2 ∨ -b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ -p_981 ∨ break c in DIMACS: 19703 -19704 19705 -981 1162 0 c 2-1 --> 1 c (-b^{109, 9}_2 ∧ b^{109, 9}_1 ∧ -b^{109, 9}_0 ∧ -p_981) -> (-b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ b^{109, 10}_0) c in CNF: c b^{109, 9}_2 ∨ -b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ p_981 ∨ -b^{109, 10}_2 c b^{109, 9}_2 ∨ -b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ p_981 ∨ -b^{109, 10}_1 c b^{109, 9}_2 ∨ -b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ p_981 ∨ b^{109, 10}_0 c in DIMACS: 19703 -19704 19705 981 -19706 0 19703 -19704 19705 981 -19707 0 19703 -19704 19705 981 19708 0 c 1-1 --> 0 c (-b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ b^{109, 9}_0 ∧ -p_981) -> (-b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ -b^{109, 10}_0) c in CNF: c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ p_981 ∨ -b^{109, 10}_2 c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ p_981 ∨ -b^{109, 10}_1 c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ p_981 ∨ -b^{109, 10}_0 c in DIMACS: 19703 19704 -19705 981 -19706 0 19703 19704 -19705 981 -19707 0 19703 19704 -19705 981 -19708 0 c 0-1 --> -1 c (-b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ -b^{109, 9}_0 ∧ -p_981) -> ( b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ b^{109, 10}_0) c in CNF: c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ p_981 ∨ b^{109, 10}_2 c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ p_981 ∨ -b^{109, 10}_1 c b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ p_981 ∨ b^{109, 10}_0 c in DIMACS: 19703 19704 19705 981 19706 0 19703 19704 19705 981 -19707 0 19703 19704 19705 981 19708 0 c -1-1 --> -2 c ( b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ b^{109, 9}_0 ∧ -p_981) -> ( b^{109, 10}_2 ∧ b^{109, 10}_1 ∧ -b^{109, 10}_0) c in CNF: c -b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ p_981 ∨ b^{109, 10}_2 c -b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ p_981 ∨ b^{109, 10}_1 c -b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ p_981 ∨ -b^{109, 10}_0 c in DIMACS: -19703 19704 -19705 981 19706 0 -19703 19704 -19705 981 19707 0 -19703 19704 -19705 981 -19708 0 c -2-1 --> break c ( b^{109, 9}_2 ∧ b^{109, 9}_1 ∧ -b^{109, 9}_0 ∧ -p_981) -> break c in CNF: c -b^{109, 9}_2 ∨ -b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ p_981 ∨ break c in DIMACS: -19703 -19704 19705 981 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{109, 9}_2 ∧ -b^{109, 9}_1 ∧ -b^{109, 9}_0 ∧ true) c in CNF: c -b^{109, 9}_2 ∨ b^{109, 9}_1 ∨ b^{109, 9}_0 ∨ false c in DIMACS: -19703 19704 19705 0 c 3 does not represent an automaton state. c -(-b^{109, 9}_2 ∧ b^{109, 9}_1 ∧ b^{109, 9}_0 ∧ true) c in CNF: c b^{109, 9}_2 ∨ -b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ false c in DIMACS: 19703 -19704 -19705 0 c -3 does not represent an automaton state. c -( b^{109, 9}_2 ∧ b^{109, 9}_1 ∧ b^{109, 9}_0 ∧ true) c in CNF: c -b^{109, 9}_2 ∨ -b^{109, 9}_1 ∨ -b^{109, 9}_0 ∨ false c in DIMACS: -19703 -19704 -19705 0 c i = 10 c -2+1 --> -1 c ( b^{109, 10}_2 ∧ b^{109, 10}_1 ∧ -b^{109, 10}_0 ∧ p_1090) -> ( b^{109, 11}_2 ∧ -b^{109, 11}_1 ∧ b^{109, 11}_0) c in CNF: c -b^{109, 10}_2 ∨ -b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ -p_1090 ∨ b^{109, 11}_2 c -b^{109, 10}_2 ∨ -b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ -p_1090 ∨ -b^{109, 11}_1 c -b^{109, 10}_2 ∨ -b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ -p_1090 ∨ b^{109, 11}_0 c in DIMACS: -19706 -19707 19708 -1090 19709 0 -19706 -19707 19708 -1090 -19710 0 -19706 -19707 19708 -1090 19711 0 c -1+1 --> 0 c ( b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ b^{109, 10}_0 ∧ p_1090) -> (-b^{109, 11}_2 ∧ -b^{109, 11}_1 ∧ -b^{109, 11}_0) c in CNF: c -b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ -p_1090 ∨ -b^{109, 11}_2 c -b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ -p_1090 ∨ -b^{109, 11}_1 c -b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ -p_1090 ∨ -b^{109, 11}_0 c in DIMACS: -19706 19707 -19708 -1090 -19709 0 -19706 19707 -19708 -1090 -19710 0 -19706 19707 -19708 -1090 -19711 0 c 0+1 --> 1 c (-b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ -b^{109, 10}_0 ∧ p_1090) -> (-b^{109, 11}_2 ∧ -b^{109, 11}_1 ∧ b^{109, 11}_0) c in CNF: c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ -p_1090 ∨ -b^{109, 11}_2 c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ -p_1090 ∨ -b^{109, 11}_1 c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ -p_1090 ∨ b^{109, 11}_0 c in DIMACS: 19706 19707 19708 -1090 -19709 0 19706 19707 19708 -1090 -19710 0 19706 19707 19708 -1090 19711 0 c 1+1 --> 2 c (-b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ b^{109, 10}_0 ∧ p_1090) -> (-b^{109, 11}_2 ∧ b^{109, 11}_1 ∧ -b^{109, 11}_0) c in CNF: c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ -p_1090 ∨ -b^{109, 11}_2 c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ -p_1090 ∨ b^{109, 11}_1 c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ -p_1090 ∨ -b^{109, 11}_0 c in DIMACS: 19706 19707 -19708 -1090 -19709 0 19706 19707 -19708 -1090 19710 0 19706 19707 -19708 -1090 -19711 0 c 2+1 --> break c (-b^{109, 10}_2 ∧ b^{109, 10}_1 ∧ -b^{109, 10}_0 ∧ p_1090) -> break c in CNF: c b^{109, 10}_2 ∨ -b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ -p_1090 ∨ break c in DIMACS: 19706 -19707 19708 -1090 1162 0 c 2-1 --> 1 c (-b^{109, 10}_2 ∧ b^{109, 10}_1 ∧ -b^{109, 10}_0 ∧ -p_1090) -> (-b^{109, 11}_2 ∧ -b^{109, 11}_1 ∧ b^{109, 11}_0) c in CNF: c b^{109, 10}_2 ∨ -b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ p_1090 ∨ -b^{109, 11}_2 c b^{109, 10}_2 ∨ -b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ p_1090 ∨ -b^{109, 11}_1 c b^{109, 10}_2 ∨ -b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ p_1090 ∨ b^{109, 11}_0 c in DIMACS: 19706 -19707 19708 1090 -19709 0 19706 -19707 19708 1090 -19710 0 19706 -19707 19708 1090 19711 0 c 1-1 --> 0 c (-b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ b^{109, 10}_0 ∧ -p_1090) -> (-b^{109, 11}_2 ∧ -b^{109, 11}_1 ∧ -b^{109, 11}_0) c in CNF: c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ p_1090 ∨ -b^{109, 11}_2 c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ p_1090 ∨ -b^{109, 11}_1 c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ p_1090 ∨ -b^{109, 11}_0 c in DIMACS: 19706 19707 -19708 1090 -19709 0 19706 19707 -19708 1090 -19710 0 19706 19707 -19708 1090 -19711 0 c 0-1 --> -1 c (-b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ -b^{109, 10}_0 ∧ -p_1090) -> ( b^{109, 11}_2 ∧ -b^{109, 11}_1 ∧ b^{109, 11}_0) c in CNF: c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ p_1090 ∨ b^{109, 11}_2 c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ p_1090 ∨ -b^{109, 11}_1 c b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ p_1090 ∨ b^{109, 11}_0 c in DIMACS: 19706 19707 19708 1090 19709 0 19706 19707 19708 1090 -19710 0 19706 19707 19708 1090 19711 0 c -1-1 --> -2 c ( b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ b^{109, 10}_0 ∧ -p_1090) -> ( b^{109, 11}_2 ∧ b^{109, 11}_1 ∧ -b^{109, 11}_0) c in CNF: c -b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ p_1090 ∨ b^{109, 11}_2 c -b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ p_1090 ∨ b^{109, 11}_1 c -b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ p_1090 ∨ -b^{109, 11}_0 c in DIMACS: -19706 19707 -19708 1090 19709 0 -19706 19707 -19708 1090 19710 0 -19706 19707 -19708 1090 -19711 0 c -2-1 --> break c ( b^{109, 10}_2 ∧ b^{109, 10}_1 ∧ -b^{109, 10}_0 ∧ -p_1090) -> break c in CNF: c -b^{109, 10}_2 ∨ -b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ p_1090 ∨ break c in DIMACS: -19706 -19707 19708 1090 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{109, 10}_2 ∧ -b^{109, 10}_1 ∧ -b^{109, 10}_0 ∧ true) c in CNF: c -b^{109, 10}_2 ∨ b^{109, 10}_1 ∨ b^{109, 10}_0 ∨ false c in DIMACS: -19706 19707 19708 0 c 3 does not represent an automaton state. c -(-b^{109, 10}_2 ∧ b^{109, 10}_1 ∧ b^{109, 10}_0 ∧ true) c in CNF: c b^{109, 10}_2 ∨ -b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ false c in DIMACS: 19706 -19707 -19708 0 c -3 does not represent an automaton state. c -( b^{109, 10}_2 ∧ b^{109, 10}_1 ∧ b^{109, 10}_0 ∧ true) c in CNF: c -b^{109, 10}_2 ∨ -b^{109, 10}_1 ∨ -b^{109, 10}_0 ∨ false c in DIMACS: -19706 -19707 -19708 0 c INIT for k = 110 c -b^{110, 1}_2 c -b^{110, 1}_1 c -b^{110, 1}_0 c in DIMACS: -19712 0 -19713 0 -19714 0 c Transitions for k = 110 c i = 1 c -2+1 --> -1 c ( b^{110, 1}_2 ∧ b^{110, 1}_1 ∧ -b^{110, 1}_0 ∧ p_110) -> ( b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ b^{110, 2}_0) c in CNF: c -b^{110, 1}_2 ∨ -b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ -p_110 ∨ b^{110, 2}_2 c -b^{110, 1}_2 ∨ -b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ -p_110 ∨ -b^{110, 2}_1 c -b^{110, 1}_2 ∨ -b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ -p_110 ∨ b^{110, 2}_0 c in DIMACS: -19712 -19713 19714 -110 19715 0 -19712 -19713 19714 -110 -19716 0 -19712 -19713 19714 -110 19717 0 c -1+1 --> 0 c ( b^{110, 1}_2 ∧ -b^{110, 1}_1 ∧ b^{110, 1}_0 ∧ p_110) -> (-b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ -b^{110, 2}_0) c in CNF: c -b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ -p_110 ∨ -b^{110, 2}_2 c -b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ -p_110 ∨ -b^{110, 2}_1 c -b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ -p_110 ∨ -b^{110, 2}_0 c in DIMACS: -19712 19713 -19714 -110 -19715 0 -19712 19713 -19714 -110 -19716 0 -19712 19713 -19714 -110 -19717 0 c 0+1 --> 1 c (-b^{110, 1}_2 ∧ -b^{110, 1}_1 ∧ -b^{110, 1}_0 ∧ p_110) -> (-b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ b^{110, 2}_0) c in CNF: c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ -p_110 ∨ -b^{110, 2}_2 c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ -p_110 ∨ -b^{110, 2}_1 c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ -p_110 ∨ b^{110, 2}_0 c in DIMACS: 19712 19713 19714 -110 -19715 0 19712 19713 19714 -110 -19716 0 19712 19713 19714 -110 19717 0 c 1+1 --> 2 c (-b^{110, 1}_2 ∧ -b^{110, 1}_1 ∧ b^{110, 1}_0 ∧ p_110) -> (-b^{110, 2}_2 ∧ b^{110, 2}_1 ∧ -b^{110, 2}_0) c in CNF: c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ -p_110 ∨ -b^{110, 2}_2 c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ -p_110 ∨ b^{110, 2}_1 c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ -p_110 ∨ -b^{110, 2}_0 c in DIMACS: 19712 19713 -19714 -110 -19715 0 19712 19713 -19714 -110 19716 0 19712 19713 -19714 -110 -19717 0 c 2+1 --> break c (-b^{110, 1}_2 ∧ b^{110, 1}_1 ∧ -b^{110, 1}_0 ∧ p_110) -> break c in CNF: c b^{110, 1}_2 ∨ -b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ -p_110 ∨ break c in DIMACS: 19712 -19713 19714 -110 1162 0 c 2-1 --> 1 c (-b^{110, 1}_2 ∧ b^{110, 1}_1 ∧ -b^{110, 1}_0 ∧ -p_110) -> (-b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ b^{110, 2}_0) c in CNF: c b^{110, 1}_2 ∨ -b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ p_110 ∨ -b^{110, 2}_2 c b^{110, 1}_2 ∨ -b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ p_110 ∨ -b^{110, 2}_1 c b^{110, 1}_2 ∨ -b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ p_110 ∨ b^{110, 2}_0 c in DIMACS: 19712 -19713 19714 110 -19715 0 19712 -19713 19714 110 -19716 0 19712 -19713 19714 110 19717 0 c 1-1 --> 0 c (-b^{110, 1}_2 ∧ -b^{110, 1}_1 ∧ b^{110, 1}_0 ∧ -p_110) -> (-b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ -b^{110, 2}_0) c in CNF: c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ p_110 ∨ -b^{110, 2}_2 c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ p_110 ∨ -b^{110, 2}_1 c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ p_110 ∨ -b^{110, 2}_0 c in DIMACS: 19712 19713 -19714 110 -19715 0 19712 19713 -19714 110 -19716 0 19712 19713 -19714 110 -19717 0 c 0-1 --> -1 c (-b^{110, 1}_2 ∧ -b^{110, 1}_1 ∧ -b^{110, 1}_0 ∧ -p_110) -> ( b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ b^{110, 2}_0) c in CNF: c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ p_110 ∨ b^{110, 2}_2 c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ p_110 ∨ -b^{110, 2}_1 c b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ p_110 ∨ b^{110, 2}_0 c in DIMACS: 19712 19713 19714 110 19715 0 19712 19713 19714 110 -19716 0 19712 19713 19714 110 19717 0 c -1-1 --> -2 c ( b^{110, 1}_2 ∧ -b^{110, 1}_1 ∧ b^{110, 1}_0 ∧ -p_110) -> ( b^{110, 2}_2 ∧ b^{110, 2}_1 ∧ -b^{110, 2}_0) c in CNF: c -b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ p_110 ∨ b^{110, 2}_2 c -b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ p_110 ∨ b^{110, 2}_1 c -b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ p_110 ∨ -b^{110, 2}_0 c in DIMACS: -19712 19713 -19714 110 19715 0 -19712 19713 -19714 110 19716 0 -19712 19713 -19714 110 -19717 0 c -2-1 --> break c ( b^{110, 1}_2 ∧ b^{110, 1}_1 ∧ -b^{110, 1}_0 ∧ -p_110) -> break c in CNF: c -b^{110, 1}_2 ∨ -b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ p_110 ∨ break c in DIMACS: -19712 -19713 19714 110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{110, 1}_2 ∧ -b^{110, 1}_1 ∧ -b^{110, 1}_0 ∧ true) c in CNF: c -b^{110, 1}_2 ∨ b^{110, 1}_1 ∨ b^{110, 1}_0 ∨ false c in DIMACS: -19712 19713 19714 0 c 3 does not represent an automaton state. c -(-b^{110, 1}_2 ∧ b^{110, 1}_1 ∧ b^{110, 1}_0 ∧ true) c in CNF: c b^{110, 1}_2 ∨ -b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ false c in DIMACS: 19712 -19713 -19714 0 c -3 does not represent an automaton state. c -( b^{110, 1}_2 ∧ b^{110, 1}_1 ∧ b^{110, 1}_0 ∧ true) c in CNF: c -b^{110, 1}_2 ∨ -b^{110, 1}_1 ∨ -b^{110, 1}_0 ∨ false c in DIMACS: -19712 -19713 -19714 0 c i = 2 c -2+1 --> -1 c ( b^{110, 2}_2 ∧ b^{110, 2}_1 ∧ -b^{110, 2}_0 ∧ p_220) -> ( b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ b^{110, 3}_0) c in CNF: c -b^{110, 2}_2 ∨ -b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ -p_220 ∨ b^{110, 3}_2 c -b^{110, 2}_2 ∨ -b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ -p_220 ∨ -b^{110, 3}_1 c -b^{110, 2}_2 ∨ -b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ -p_220 ∨ b^{110, 3}_0 c in DIMACS: -19715 -19716 19717 -220 19718 0 -19715 -19716 19717 -220 -19719 0 -19715 -19716 19717 -220 19720 0 c -1+1 --> 0 c ( b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ b^{110, 2}_0 ∧ p_220) -> (-b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ -b^{110, 3}_0) c in CNF: c -b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ -p_220 ∨ -b^{110, 3}_2 c -b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ -p_220 ∨ -b^{110, 3}_1 c -b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ -p_220 ∨ -b^{110, 3}_0 c in DIMACS: -19715 19716 -19717 -220 -19718 0 -19715 19716 -19717 -220 -19719 0 -19715 19716 -19717 -220 -19720 0 c 0+1 --> 1 c (-b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ -b^{110, 2}_0 ∧ p_220) -> (-b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ b^{110, 3}_0) c in CNF: c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ -p_220 ∨ -b^{110, 3}_2 c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ -p_220 ∨ -b^{110, 3}_1 c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ -p_220 ∨ b^{110, 3}_0 c in DIMACS: 19715 19716 19717 -220 -19718 0 19715 19716 19717 -220 -19719 0 19715 19716 19717 -220 19720 0 c 1+1 --> 2 c (-b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ b^{110, 2}_0 ∧ p_220) -> (-b^{110, 3}_2 ∧ b^{110, 3}_1 ∧ -b^{110, 3}_0) c in CNF: c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ -p_220 ∨ -b^{110, 3}_2 c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ -p_220 ∨ b^{110, 3}_1 c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ -p_220 ∨ -b^{110, 3}_0 c in DIMACS: 19715 19716 -19717 -220 -19718 0 19715 19716 -19717 -220 19719 0 19715 19716 -19717 -220 -19720 0 c 2+1 --> break c (-b^{110, 2}_2 ∧ b^{110, 2}_1 ∧ -b^{110, 2}_0 ∧ p_220) -> break c in CNF: c b^{110, 2}_2 ∨ -b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ -p_220 ∨ break c in DIMACS: 19715 -19716 19717 -220 1162 0 c 2-1 --> 1 c (-b^{110, 2}_2 ∧ b^{110, 2}_1 ∧ -b^{110, 2}_0 ∧ -p_220) -> (-b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ b^{110, 3}_0) c in CNF: c b^{110, 2}_2 ∨ -b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ p_220 ∨ -b^{110, 3}_2 c b^{110, 2}_2 ∨ -b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ p_220 ∨ -b^{110, 3}_1 c b^{110, 2}_2 ∨ -b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ p_220 ∨ b^{110, 3}_0 c in DIMACS: 19715 -19716 19717 220 -19718 0 19715 -19716 19717 220 -19719 0 19715 -19716 19717 220 19720 0 c 1-1 --> 0 c (-b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ b^{110, 2}_0 ∧ -p_220) -> (-b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ -b^{110, 3}_0) c in CNF: c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ p_220 ∨ -b^{110, 3}_2 c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ p_220 ∨ -b^{110, 3}_1 c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ p_220 ∨ -b^{110, 3}_0 c in DIMACS: 19715 19716 -19717 220 -19718 0 19715 19716 -19717 220 -19719 0 19715 19716 -19717 220 -19720 0 c 0-1 --> -1 c (-b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ -b^{110, 2}_0 ∧ -p_220) -> ( b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ b^{110, 3}_0) c in CNF: c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ p_220 ∨ b^{110, 3}_2 c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ p_220 ∨ -b^{110, 3}_1 c b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ p_220 ∨ b^{110, 3}_0 c in DIMACS: 19715 19716 19717 220 19718 0 19715 19716 19717 220 -19719 0 19715 19716 19717 220 19720 0 c -1-1 --> -2 c ( b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ b^{110, 2}_0 ∧ -p_220) -> ( b^{110, 3}_2 ∧ b^{110, 3}_1 ∧ -b^{110, 3}_0) c in CNF: c -b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ p_220 ∨ b^{110, 3}_2 c -b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ p_220 ∨ b^{110, 3}_1 c -b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ p_220 ∨ -b^{110, 3}_0 c in DIMACS: -19715 19716 -19717 220 19718 0 -19715 19716 -19717 220 19719 0 -19715 19716 -19717 220 -19720 0 c -2-1 --> break c ( b^{110, 2}_2 ∧ b^{110, 2}_1 ∧ -b^{110, 2}_0 ∧ -p_220) -> break c in CNF: c -b^{110, 2}_2 ∨ -b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ p_220 ∨ break c in DIMACS: -19715 -19716 19717 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{110, 2}_2 ∧ -b^{110, 2}_1 ∧ -b^{110, 2}_0 ∧ true) c in CNF: c -b^{110, 2}_2 ∨ b^{110, 2}_1 ∨ b^{110, 2}_0 ∨ false c in DIMACS: -19715 19716 19717 0 c 3 does not represent an automaton state. c -(-b^{110, 2}_2 ∧ b^{110, 2}_1 ∧ b^{110, 2}_0 ∧ true) c in CNF: c b^{110, 2}_2 ∨ -b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ false c in DIMACS: 19715 -19716 -19717 0 c -3 does not represent an automaton state. c -( b^{110, 2}_2 ∧ b^{110, 2}_1 ∧ b^{110, 2}_0 ∧ true) c in CNF: c -b^{110, 2}_2 ∨ -b^{110, 2}_1 ∨ -b^{110, 2}_0 ∨ false c in DIMACS: -19715 -19716 -19717 0 c i = 3 c -2+1 --> -1 c ( b^{110, 3}_2 ∧ b^{110, 3}_1 ∧ -b^{110, 3}_0 ∧ p_330) -> ( b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ b^{110, 4}_0) c in CNF: c -b^{110, 3}_2 ∨ -b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ -p_330 ∨ b^{110, 4}_2 c -b^{110, 3}_2 ∨ -b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ -p_330 ∨ -b^{110, 4}_1 c -b^{110, 3}_2 ∨ -b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ -p_330 ∨ b^{110, 4}_0 c in DIMACS: -19718 -19719 19720 -330 19721 0 -19718 -19719 19720 -330 -19722 0 -19718 -19719 19720 -330 19723 0 c -1+1 --> 0 c ( b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ b^{110, 3}_0 ∧ p_330) -> (-b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ -b^{110, 4}_0) c in CNF: c -b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ -p_330 ∨ -b^{110, 4}_2 c -b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ -p_330 ∨ -b^{110, 4}_1 c -b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ -p_330 ∨ -b^{110, 4}_0 c in DIMACS: -19718 19719 -19720 -330 -19721 0 -19718 19719 -19720 -330 -19722 0 -19718 19719 -19720 -330 -19723 0 c 0+1 --> 1 c (-b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ -b^{110, 3}_0 ∧ p_330) -> (-b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ b^{110, 4}_0) c in CNF: c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ -p_330 ∨ -b^{110, 4}_2 c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ -p_330 ∨ -b^{110, 4}_1 c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ -p_330 ∨ b^{110, 4}_0 c in DIMACS: 19718 19719 19720 -330 -19721 0 19718 19719 19720 -330 -19722 0 19718 19719 19720 -330 19723 0 c 1+1 --> 2 c (-b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ b^{110, 3}_0 ∧ p_330) -> (-b^{110, 4}_2 ∧ b^{110, 4}_1 ∧ -b^{110, 4}_0) c in CNF: c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ -p_330 ∨ -b^{110, 4}_2 c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ -p_330 ∨ b^{110, 4}_1 c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ -p_330 ∨ -b^{110, 4}_0 c in DIMACS: 19718 19719 -19720 -330 -19721 0 19718 19719 -19720 -330 19722 0 19718 19719 -19720 -330 -19723 0 c 2+1 --> break c (-b^{110, 3}_2 ∧ b^{110, 3}_1 ∧ -b^{110, 3}_0 ∧ p_330) -> break c in CNF: c b^{110, 3}_2 ∨ -b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ -p_330 ∨ break c in DIMACS: 19718 -19719 19720 -330 1162 0 c 2-1 --> 1 c (-b^{110, 3}_2 ∧ b^{110, 3}_1 ∧ -b^{110, 3}_0 ∧ -p_330) -> (-b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ b^{110, 4}_0) c in CNF: c b^{110, 3}_2 ∨ -b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ p_330 ∨ -b^{110, 4}_2 c b^{110, 3}_2 ∨ -b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ p_330 ∨ -b^{110, 4}_1 c b^{110, 3}_2 ∨ -b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ p_330 ∨ b^{110, 4}_0 c in DIMACS: 19718 -19719 19720 330 -19721 0 19718 -19719 19720 330 -19722 0 19718 -19719 19720 330 19723 0 c 1-1 --> 0 c (-b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ b^{110, 3}_0 ∧ -p_330) -> (-b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ -b^{110, 4}_0) c in CNF: c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ p_330 ∨ -b^{110, 4}_2 c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ p_330 ∨ -b^{110, 4}_1 c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ p_330 ∨ -b^{110, 4}_0 c in DIMACS: 19718 19719 -19720 330 -19721 0 19718 19719 -19720 330 -19722 0 19718 19719 -19720 330 -19723 0 c 0-1 --> -1 c (-b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ -b^{110, 3}_0 ∧ -p_330) -> ( b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ b^{110, 4}_0) c in CNF: c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ p_330 ∨ b^{110, 4}_2 c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ p_330 ∨ -b^{110, 4}_1 c b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ p_330 ∨ b^{110, 4}_0 c in DIMACS: 19718 19719 19720 330 19721 0 19718 19719 19720 330 -19722 0 19718 19719 19720 330 19723 0 c -1-1 --> -2 c ( b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ b^{110, 3}_0 ∧ -p_330) -> ( b^{110, 4}_2 ∧ b^{110, 4}_1 ∧ -b^{110, 4}_0) c in CNF: c -b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ p_330 ∨ b^{110, 4}_2 c -b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ p_330 ∨ b^{110, 4}_1 c -b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ p_330 ∨ -b^{110, 4}_0 c in DIMACS: -19718 19719 -19720 330 19721 0 -19718 19719 -19720 330 19722 0 -19718 19719 -19720 330 -19723 0 c -2-1 --> break c ( b^{110, 3}_2 ∧ b^{110, 3}_1 ∧ -b^{110, 3}_0 ∧ -p_330) -> break c in CNF: c -b^{110, 3}_2 ∨ -b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ p_330 ∨ break c in DIMACS: -19718 -19719 19720 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{110, 3}_2 ∧ -b^{110, 3}_1 ∧ -b^{110, 3}_0 ∧ true) c in CNF: c -b^{110, 3}_2 ∨ b^{110, 3}_1 ∨ b^{110, 3}_0 ∨ false c in DIMACS: -19718 19719 19720 0 c 3 does not represent an automaton state. c -(-b^{110, 3}_2 ∧ b^{110, 3}_1 ∧ b^{110, 3}_0 ∧ true) c in CNF: c b^{110, 3}_2 ∨ -b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ false c in DIMACS: 19718 -19719 -19720 0 c -3 does not represent an automaton state. c -( b^{110, 3}_2 ∧ b^{110, 3}_1 ∧ b^{110, 3}_0 ∧ true) c in CNF: c -b^{110, 3}_2 ∨ -b^{110, 3}_1 ∨ -b^{110, 3}_0 ∨ false c in DIMACS: -19718 -19719 -19720 0 c i = 4 c -2+1 --> -1 c ( b^{110, 4}_2 ∧ b^{110, 4}_1 ∧ -b^{110, 4}_0 ∧ p_440) -> ( b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ b^{110, 5}_0) c in CNF: c -b^{110, 4}_2 ∨ -b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ -p_440 ∨ b^{110, 5}_2 c -b^{110, 4}_2 ∨ -b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ -p_440 ∨ -b^{110, 5}_1 c -b^{110, 4}_2 ∨ -b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ -p_440 ∨ b^{110, 5}_0 c in DIMACS: -19721 -19722 19723 -440 19724 0 -19721 -19722 19723 -440 -19725 0 -19721 -19722 19723 -440 19726 0 c -1+1 --> 0 c ( b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ b^{110, 4}_0 ∧ p_440) -> (-b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ -b^{110, 5}_0) c in CNF: c -b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ -p_440 ∨ -b^{110, 5}_2 c -b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ -p_440 ∨ -b^{110, 5}_1 c -b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ -p_440 ∨ -b^{110, 5}_0 c in DIMACS: -19721 19722 -19723 -440 -19724 0 -19721 19722 -19723 -440 -19725 0 -19721 19722 -19723 -440 -19726 0 c 0+1 --> 1 c (-b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ -b^{110, 4}_0 ∧ p_440) -> (-b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ b^{110, 5}_0) c in CNF: c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ -p_440 ∨ -b^{110, 5}_2 c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ -p_440 ∨ -b^{110, 5}_1 c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ -p_440 ∨ b^{110, 5}_0 c in DIMACS: 19721 19722 19723 -440 -19724 0 19721 19722 19723 -440 -19725 0 19721 19722 19723 -440 19726 0 c 1+1 --> 2 c (-b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ b^{110, 4}_0 ∧ p_440) -> (-b^{110, 5}_2 ∧ b^{110, 5}_1 ∧ -b^{110, 5}_0) c in CNF: c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ -p_440 ∨ -b^{110, 5}_2 c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ -p_440 ∨ b^{110, 5}_1 c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ -p_440 ∨ -b^{110, 5}_0 c in DIMACS: 19721 19722 -19723 -440 -19724 0 19721 19722 -19723 -440 19725 0 19721 19722 -19723 -440 -19726 0 c 2+1 --> break c (-b^{110, 4}_2 ∧ b^{110, 4}_1 ∧ -b^{110, 4}_0 ∧ p_440) -> break c in CNF: c b^{110, 4}_2 ∨ -b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ -p_440 ∨ break c in DIMACS: 19721 -19722 19723 -440 1162 0 c 2-1 --> 1 c (-b^{110, 4}_2 ∧ b^{110, 4}_1 ∧ -b^{110, 4}_0 ∧ -p_440) -> (-b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ b^{110, 5}_0) c in CNF: c b^{110, 4}_2 ∨ -b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ p_440 ∨ -b^{110, 5}_2 c b^{110, 4}_2 ∨ -b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ p_440 ∨ -b^{110, 5}_1 c b^{110, 4}_2 ∨ -b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ p_440 ∨ b^{110, 5}_0 c in DIMACS: 19721 -19722 19723 440 -19724 0 19721 -19722 19723 440 -19725 0 19721 -19722 19723 440 19726 0 c 1-1 --> 0 c (-b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ b^{110, 4}_0 ∧ -p_440) -> (-b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ -b^{110, 5}_0) c in CNF: c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ p_440 ∨ -b^{110, 5}_2 c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ p_440 ∨ -b^{110, 5}_1 c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ p_440 ∨ -b^{110, 5}_0 c in DIMACS: 19721 19722 -19723 440 -19724 0 19721 19722 -19723 440 -19725 0 19721 19722 -19723 440 -19726 0 c 0-1 --> -1 c (-b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ -b^{110, 4}_0 ∧ -p_440) -> ( b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ b^{110, 5}_0) c in CNF: c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ p_440 ∨ b^{110, 5}_2 c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ p_440 ∨ -b^{110, 5}_1 c b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ p_440 ∨ b^{110, 5}_0 c in DIMACS: 19721 19722 19723 440 19724 0 19721 19722 19723 440 -19725 0 19721 19722 19723 440 19726 0 c -1-1 --> -2 c ( b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ b^{110, 4}_0 ∧ -p_440) -> ( b^{110, 5}_2 ∧ b^{110, 5}_1 ∧ -b^{110, 5}_0) c in CNF: c -b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ p_440 ∨ b^{110, 5}_2 c -b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ p_440 ∨ b^{110, 5}_1 c -b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ p_440 ∨ -b^{110, 5}_0 c in DIMACS: -19721 19722 -19723 440 19724 0 -19721 19722 -19723 440 19725 0 -19721 19722 -19723 440 -19726 0 c -2-1 --> break c ( b^{110, 4}_2 ∧ b^{110, 4}_1 ∧ -b^{110, 4}_0 ∧ -p_440) -> break c in CNF: c -b^{110, 4}_2 ∨ -b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ p_440 ∨ break c in DIMACS: -19721 -19722 19723 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{110, 4}_2 ∧ -b^{110, 4}_1 ∧ -b^{110, 4}_0 ∧ true) c in CNF: c -b^{110, 4}_2 ∨ b^{110, 4}_1 ∨ b^{110, 4}_0 ∨ false c in DIMACS: -19721 19722 19723 0 c 3 does not represent an automaton state. c -(-b^{110, 4}_2 ∧ b^{110, 4}_1 ∧ b^{110, 4}_0 ∧ true) c in CNF: c b^{110, 4}_2 ∨ -b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ false c in DIMACS: 19721 -19722 -19723 0 c -3 does not represent an automaton state. c -( b^{110, 4}_2 ∧ b^{110, 4}_1 ∧ b^{110, 4}_0 ∧ true) c in CNF: c -b^{110, 4}_2 ∨ -b^{110, 4}_1 ∨ -b^{110, 4}_0 ∨ false c in DIMACS: -19721 -19722 -19723 0 c i = 5 c -2+1 --> -1 c ( b^{110, 5}_2 ∧ b^{110, 5}_1 ∧ -b^{110, 5}_0 ∧ p_550) -> ( b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ b^{110, 6}_0) c in CNF: c -b^{110, 5}_2 ∨ -b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ -p_550 ∨ b^{110, 6}_2 c -b^{110, 5}_2 ∨ -b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ -p_550 ∨ -b^{110, 6}_1 c -b^{110, 5}_2 ∨ -b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ -p_550 ∨ b^{110, 6}_0 c in DIMACS: -19724 -19725 19726 -550 19727 0 -19724 -19725 19726 -550 -19728 0 -19724 -19725 19726 -550 19729 0 c -1+1 --> 0 c ( b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ b^{110, 5}_0 ∧ p_550) -> (-b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ -b^{110, 6}_0) c in CNF: c -b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ -p_550 ∨ -b^{110, 6}_2 c -b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ -p_550 ∨ -b^{110, 6}_1 c -b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ -p_550 ∨ -b^{110, 6}_0 c in DIMACS: -19724 19725 -19726 -550 -19727 0 -19724 19725 -19726 -550 -19728 0 -19724 19725 -19726 -550 -19729 0 c 0+1 --> 1 c (-b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ -b^{110, 5}_0 ∧ p_550) -> (-b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ b^{110, 6}_0) c in CNF: c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ -p_550 ∨ -b^{110, 6}_2 c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ -p_550 ∨ -b^{110, 6}_1 c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ -p_550 ∨ b^{110, 6}_0 c in DIMACS: 19724 19725 19726 -550 -19727 0 19724 19725 19726 -550 -19728 0 19724 19725 19726 -550 19729 0 c 1+1 --> 2 c (-b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ b^{110, 5}_0 ∧ p_550) -> (-b^{110, 6}_2 ∧ b^{110, 6}_1 ∧ -b^{110, 6}_0) c in CNF: c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ -p_550 ∨ -b^{110, 6}_2 c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ -p_550 ∨ b^{110, 6}_1 c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ -p_550 ∨ -b^{110, 6}_0 c in DIMACS: 19724 19725 -19726 -550 -19727 0 19724 19725 -19726 -550 19728 0 19724 19725 -19726 -550 -19729 0 c 2+1 --> break c (-b^{110, 5}_2 ∧ b^{110, 5}_1 ∧ -b^{110, 5}_0 ∧ p_550) -> break c in CNF: c b^{110, 5}_2 ∨ -b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ -p_550 ∨ break c in DIMACS: 19724 -19725 19726 -550 1162 0 c 2-1 --> 1 c (-b^{110, 5}_2 ∧ b^{110, 5}_1 ∧ -b^{110, 5}_0 ∧ -p_550) -> (-b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ b^{110, 6}_0) c in CNF: c b^{110, 5}_2 ∨ -b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ p_550 ∨ -b^{110, 6}_2 c b^{110, 5}_2 ∨ -b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ p_550 ∨ -b^{110, 6}_1 c b^{110, 5}_2 ∨ -b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ p_550 ∨ b^{110, 6}_0 c in DIMACS: 19724 -19725 19726 550 -19727 0 19724 -19725 19726 550 -19728 0 19724 -19725 19726 550 19729 0 c 1-1 --> 0 c (-b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ b^{110, 5}_0 ∧ -p_550) -> (-b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ -b^{110, 6}_0) c in CNF: c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ p_550 ∨ -b^{110, 6}_2 c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ p_550 ∨ -b^{110, 6}_1 c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ p_550 ∨ -b^{110, 6}_0 c in DIMACS: 19724 19725 -19726 550 -19727 0 19724 19725 -19726 550 -19728 0 19724 19725 -19726 550 -19729 0 c 0-1 --> -1 c (-b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ -b^{110, 5}_0 ∧ -p_550) -> ( b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ b^{110, 6}_0) c in CNF: c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ p_550 ∨ b^{110, 6}_2 c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ p_550 ∨ -b^{110, 6}_1 c b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ p_550 ∨ b^{110, 6}_0 c in DIMACS: 19724 19725 19726 550 19727 0 19724 19725 19726 550 -19728 0 19724 19725 19726 550 19729 0 c -1-1 --> -2 c ( b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ b^{110, 5}_0 ∧ -p_550) -> ( b^{110, 6}_2 ∧ b^{110, 6}_1 ∧ -b^{110, 6}_0) c in CNF: c -b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ p_550 ∨ b^{110, 6}_2 c -b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ p_550 ∨ b^{110, 6}_1 c -b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ p_550 ∨ -b^{110, 6}_0 c in DIMACS: -19724 19725 -19726 550 19727 0 -19724 19725 -19726 550 19728 0 -19724 19725 -19726 550 -19729 0 c -2-1 --> break c ( b^{110, 5}_2 ∧ b^{110, 5}_1 ∧ -b^{110, 5}_0 ∧ -p_550) -> break c in CNF: c -b^{110, 5}_2 ∨ -b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ p_550 ∨ break c in DIMACS: -19724 -19725 19726 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{110, 5}_2 ∧ -b^{110, 5}_1 ∧ -b^{110, 5}_0 ∧ true) c in CNF: c -b^{110, 5}_2 ∨ b^{110, 5}_1 ∨ b^{110, 5}_0 ∨ false c in DIMACS: -19724 19725 19726 0 c 3 does not represent an automaton state. c -(-b^{110, 5}_2 ∧ b^{110, 5}_1 ∧ b^{110, 5}_0 ∧ true) c in CNF: c b^{110, 5}_2 ∨ -b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ false c in DIMACS: 19724 -19725 -19726 0 c -3 does not represent an automaton state. c -( b^{110, 5}_2 ∧ b^{110, 5}_1 ∧ b^{110, 5}_0 ∧ true) c in CNF: c -b^{110, 5}_2 ∨ -b^{110, 5}_1 ∨ -b^{110, 5}_0 ∨ false c in DIMACS: -19724 -19725 -19726 0 c i = 6 c -2+1 --> -1 c ( b^{110, 6}_2 ∧ b^{110, 6}_1 ∧ -b^{110, 6}_0 ∧ p_660) -> ( b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ b^{110, 7}_0) c in CNF: c -b^{110, 6}_2 ∨ -b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ -p_660 ∨ b^{110, 7}_2 c -b^{110, 6}_2 ∨ -b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ -p_660 ∨ -b^{110, 7}_1 c -b^{110, 6}_2 ∨ -b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ -p_660 ∨ b^{110, 7}_0 c in DIMACS: -19727 -19728 19729 -660 19730 0 -19727 -19728 19729 -660 -19731 0 -19727 -19728 19729 -660 19732 0 c -1+1 --> 0 c ( b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ b^{110, 6}_0 ∧ p_660) -> (-b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ -b^{110, 7}_0) c in CNF: c -b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ -p_660 ∨ -b^{110, 7}_2 c -b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ -p_660 ∨ -b^{110, 7}_1 c -b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ -p_660 ∨ -b^{110, 7}_0 c in DIMACS: -19727 19728 -19729 -660 -19730 0 -19727 19728 -19729 -660 -19731 0 -19727 19728 -19729 -660 -19732 0 c 0+1 --> 1 c (-b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ -b^{110, 6}_0 ∧ p_660) -> (-b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ b^{110, 7}_0) c in CNF: c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ -p_660 ∨ -b^{110, 7}_2 c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ -p_660 ∨ -b^{110, 7}_1 c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ -p_660 ∨ b^{110, 7}_0 c in DIMACS: 19727 19728 19729 -660 -19730 0 19727 19728 19729 -660 -19731 0 19727 19728 19729 -660 19732 0 c 1+1 --> 2 c (-b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ b^{110, 6}_0 ∧ p_660) -> (-b^{110, 7}_2 ∧ b^{110, 7}_1 ∧ -b^{110, 7}_0) c in CNF: c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ -p_660 ∨ -b^{110, 7}_2 c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ -p_660 ∨ b^{110, 7}_1 c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ -p_660 ∨ -b^{110, 7}_0 c in DIMACS: 19727 19728 -19729 -660 -19730 0 19727 19728 -19729 -660 19731 0 19727 19728 -19729 -660 -19732 0 c 2+1 --> break c (-b^{110, 6}_2 ∧ b^{110, 6}_1 ∧ -b^{110, 6}_0 ∧ p_660) -> break c in CNF: c b^{110, 6}_2 ∨ -b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ -p_660 ∨ break c in DIMACS: 19727 -19728 19729 -660 1162 0 c 2-1 --> 1 c (-b^{110, 6}_2 ∧ b^{110, 6}_1 ∧ -b^{110, 6}_0 ∧ -p_660) -> (-b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ b^{110, 7}_0) c in CNF: c b^{110, 6}_2 ∨ -b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ p_660 ∨ -b^{110, 7}_2 c b^{110, 6}_2 ∨ -b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ p_660 ∨ -b^{110, 7}_1 c b^{110, 6}_2 ∨ -b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ p_660 ∨ b^{110, 7}_0 c in DIMACS: 19727 -19728 19729 660 -19730 0 19727 -19728 19729 660 -19731 0 19727 -19728 19729 660 19732 0 c 1-1 --> 0 c (-b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ b^{110, 6}_0 ∧ -p_660) -> (-b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ -b^{110, 7}_0) c in CNF: c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ p_660 ∨ -b^{110, 7}_2 c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ p_660 ∨ -b^{110, 7}_1 c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ p_660 ∨ -b^{110, 7}_0 c in DIMACS: 19727 19728 -19729 660 -19730 0 19727 19728 -19729 660 -19731 0 19727 19728 -19729 660 -19732 0 c 0-1 --> -1 c (-b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ -b^{110, 6}_0 ∧ -p_660) -> ( b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ b^{110, 7}_0) c in CNF: c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ p_660 ∨ b^{110, 7}_2 c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ p_660 ∨ -b^{110, 7}_1 c b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ p_660 ∨ b^{110, 7}_0 c in DIMACS: 19727 19728 19729 660 19730 0 19727 19728 19729 660 -19731 0 19727 19728 19729 660 19732 0 c -1-1 --> -2 c ( b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ b^{110, 6}_0 ∧ -p_660) -> ( b^{110, 7}_2 ∧ b^{110, 7}_1 ∧ -b^{110, 7}_0) c in CNF: c -b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ p_660 ∨ b^{110, 7}_2 c -b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ p_660 ∨ b^{110, 7}_1 c -b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ p_660 ∨ -b^{110, 7}_0 c in DIMACS: -19727 19728 -19729 660 19730 0 -19727 19728 -19729 660 19731 0 -19727 19728 -19729 660 -19732 0 c -2-1 --> break c ( b^{110, 6}_2 ∧ b^{110, 6}_1 ∧ -b^{110, 6}_0 ∧ -p_660) -> break c in CNF: c -b^{110, 6}_2 ∨ -b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ p_660 ∨ break c in DIMACS: -19727 -19728 19729 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{110, 6}_2 ∧ -b^{110, 6}_1 ∧ -b^{110, 6}_0 ∧ true) c in CNF: c -b^{110, 6}_2 ∨ b^{110, 6}_1 ∨ b^{110, 6}_0 ∨ false c in DIMACS: -19727 19728 19729 0 c 3 does not represent an automaton state. c -(-b^{110, 6}_2 ∧ b^{110, 6}_1 ∧ b^{110, 6}_0 ∧ true) c in CNF: c b^{110, 6}_2 ∨ -b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ false c in DIMACS: 19727 -19728 -19729 0 c -3 does not represent an automaton state. c -( b^{110, 6}_2 ∧ b^{110, 6}_1 ∧ b^{110, 6}_0 ∧ true) c in CNF: c -b^{110, 6}_2 ∨ -b^{110, 6}_1 ∨ -b^{110, 6}_0 ∨ false c in DIMACS: -19727 -19728 -19729 0 c i = 7 c -2+1 --> -1 c ( b^{110, 7}_2 ∧ b^{110, 7}_1 ∧ -b^{110, 7}_0 ∧ p_770) -> ( b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ b^{110, 8}_0) c in CNF: c -b^{110, 7}_2 ∨ -b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ -p_770 ∨ b^{110, 8}_2 c -b^{110, 7}_2 ∨ -b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ -p_770 ∨ -b^{110, 8}_1 c -b^{110, 7}_2 ∨ -b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ -p_770 ∨ b^{110, 8}_0 c in DIMACS: -19730 -19731 19732 -770 19733 0 -19730 -19731 19732 -770 -19734 0 -19730 -19731 19732 -770 19735 0 c -1+1 --> 0 c ( b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ b^{110, 7}_0 ∧ p_770) -> (-b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ -b^{110, 8}_0) c in CNF: c -b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ -p_770 ∨ -b^{110, 8}_2 c -b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ -p_770 ∨ -b^{110, 8}_1 c -b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ -p_770 ∨ -b^{110, 8}_0 c in DIMACS: -19730 19731 -19732 -770 -19733 0 -19730 19731 -19732 -770 -19734 0 -19730 19731 -19732 -770 -19735 0 c 0+1 --> 1 c (-b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ -b^{110, 7}_0 ∧ p_770) -> (-b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ b^{110, 8}_0) c in CNF: c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ -p_770 ∨ -b^{110, 8}_2 c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ -p_770 ∨ -b^{110, 8}_1 c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ -p_770 ∨ b^{110, 8}_0 c in DIMACS: 19730 19731 19732 -770 -19733 0 19730 19731 19732 -770 -19734 0 19730 19731 19732 -770 19735 0 c 1+1 --> 2 c (-b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ b^{110, 7}_0 ∧ p_770) -> (-b^{110, 8}_2 ∧ b^{110, 8}_1 ∧ -b^{110, 8}_0) c in CNF: c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ -p_770 ∨ -b^{110, 8}_2 c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ -p_770 ∨ b^{110, 8}_1 c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ -p_770 ∨ -b^{110, 8}_0 c in DIMACS: 19730 19731 -19732 -770 -19733 0 19730 19731 -19732 -770 19734 0 19730 19731 -19732 -770 -19735 0 c 2+1 --> break c (-b^{110, 7}_2 ∧ b^{110, 7}_1 ∧ -b^{110, 7}_0 ∧ p_770) -> break c in CNF: c b^{110, 7}_2 ∨ -b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ -p_770 ∨ break c in DIMACS: 19730 -19731 19732 -770 1162 0 c 2-1 --> 1 c (-b^{110, 7}_2 ∧ b^{110, 7}_1 ∧ -b^{110, 7}_0 ∧ -p_770) -> (-b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ b^{110, 8}_0) c in CNF: c b^{110, 7}_2 ∨ -b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ p_770 ∨ -b^{110, 8}_2 c b^{110, 7}_2 ∨ -b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ p_770 ∨ -b^{110, 8}_1 c b^{110, 7}_2 ∨ -b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ p_770 ∨ b^{110, 8}_0 c in DIMACS: 19730 -19731 19732 770 -19733 0 19730 -19731 19732 770 -19734 0 19730 -19731 19732 770 19735 0 c 1-1 --> 0 c (-b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ b^{110, 7}_0 ∧ -p_770) -> (-b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ -b^{110, 8}_0) c in CNF: c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ p_770 ∨ -b^{110, 8}_2 c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ p_770 ∨ -b^{110, 8}_1 c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ p_770 ∨ -b^{110, 8}_0 c in DIMACS: 19730 19731 -19732 770 -19733 0 19730 19731 -19732 770 -19734 0 19730 19731 -19732 770 -19735 0 c 0-1 --> -1 c (-b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ -b^{110, 7}_0 ∧ -p_770) -> ( b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ b^{110, 8}_0) c in CNF: c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ p_770 ∨ b^{110, 8}_2 c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ p_770 ∨ -b^{110, 8}_1 c b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ p_770 ∨ b^{110, 8}_0 c in DIMACS: 19730 19731 19732 770 19733 0 19730 19731 19732 770 -19734 0 19730 19731 19732 770 19735 0 c -1-1 --> -2 c ( b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ b^{110, 7}_0 ∧ -p_770) -> ( b^{110, 8}_2 ∧ b^{110, 8}_1 ∧ -b^{110, 8}_0) c in CNF: c -b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ p_770 ∨ b^{110, 8}_2 c -b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ p_770 ∨ b^{110, 8}_1 c -b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ p_770 ∨ -b^{110, 8}_0 c in DIMACS: -19730 19731 -19732 770 19733 0 -19730 19731 -19732 770 19734 0 -19730 19731 -19732 770 -19735 0 c -2-1 --> break c ( b^{110, 7}_2 ∧ b^{110, 7}_1 ∧ -b^{110, 7}_0 ∧ -p_770) -> break c in CNF: c -b^{110, 7}_2 ∨ -b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ p_770 ∨ break c in DIMACS: -19730 -19731 19732 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{110, 7}_2 ∧ -b^{110, 7}_1 ∧ -b^{110, 7}_0 ∧ true) c in CNF: c -b^{110, 7}_2 ∨ b^{110, 7}_1 ∨ b^{110, 7}_0 ∨ false c in DIMACS: -19730 19731 19732 0 c 3 does not represent an automaton state. c -(-b^{110, 7}_2 ∧ b^{110, 7}_1 ∧ b^{110, 7}_0 ∧ true) c in CNF: c b^{110, 7}_2 ∨ -b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ false c in DIMACS: 19730 -19731 -19732 0 c -3 does not represent an automaton state. c -( b^{110, 7}_2 ∧ b^{110, 7}_1 ∧ b^{110, 7}_0 ∧ true) c in CNF: c -b^{110, 7}_2 ∨ -b^{110, 7}_1 ∨ -b^{110, 7}_0 ∨ false c in DIMACS: -19730 -19731 -19732 0 c i = 8 c -2+1 --> -1 c ( b^{110, 8}_2 ∧ b^{110, 8}_1 ∧ -b^{110, 8}_0 ∧ p_880) -> ( b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ b^{110, 9}_0) c in CNF: c -b^{110, 8}_2 ∨ -b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ -p_880 ∨ b^{110, 9}_2 c -b^{110, 8}_2 ∨ -b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ -p_880 ∨ -b^{110, 9}_1 c -b^{110, 8}_2 ∨ -b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ -p_880 ∨ b^{110, 9}_0 c in DIMACS: -19733 -19734 19735 -880 19736 0 -19733 -19734 19735 -880 -19737 0 -19733 -19734 19735 -880 19738 0 c -1+1 --> 0 c ( b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ b^{110, 8}_0 ∧ p_880) -> (-b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ -b^{110, 9}_0) c in CNF: c -b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ -p_880 ∨ -b^{110, 9}_2 c -b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ -p_880 ∨ -b^{110, 9}_1 c -b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ -p_880 ∨ -b^{110, 9}_0 c in DIMACS: -19733 19734 -19735 -880 -19736 0 -19733 19734 -19735 -880 -19737 0 -19733 19734 -19735 -880 -19738 0 c 0+1 --> 1 c (-b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ -b^{110, 8}_0 ∧ p_880) -> (-b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ b^{110, 9}_0) c in CNF: c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ -p_880 ∨ -b^{110, 9}_2 c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ -p_880 ∨ -b^{110, 9}_1 c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ -p_880 ∨ b^{110, 9}_0 c in DIMACS: 19733 19734 19735 -880 -19736 0 19733 19734 19735 -880 -19737 0 19733 19734 19735 -880 19738 0 c 1+1 --> 2 c (-b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ b^{110, 8}_0 ∧ p_880) -> (-b^{110, 9}_2 ∧ b^{110, 9}_1 ∧ -b^{110, 9}_0) c in CNF: c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ -p_880 ∨ -b^{110, 9}_2 c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ -p_880 ∨ b^{110, 9}_1 c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ -p_880 ∨ -b^{110, 9}_0 c in DIMACS: 19733 19734 -19735 -880 -19736 0 19733 19734 -19735 -880 19737 0 19733 19734 -19735 -880 -19738 0 c 2+1 --> break c (-b^{110, 8}_2 ∧ b^{110, 8}_1 ∧ -b^{110, 8}_0 ∧ p_880) -> break c in CNF: c b^{110, 8}_2 ∨ -b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ -p_880 ∨ break c in DIMACS: 19733 -19734 19735 -880 1162 0 c 2-1 --> 1 c (-b^{110, 8}_2 ∧ b^{110, 8}_1 ∧ -b^{110, 8}_0 ∧ -p_880) -> (-b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ b^{110, 9}_0) c in CNF: c b^{110, 8}_2 ∨ -b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ p_880 ∨ -b^{110, 9}_2 c b^{110, 8}_2 ∨ -b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ p_880 ∨ -b^{110, 9}_1 c b^{110, 8}_2 ∨ -b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ p_880 ∨ b^{110, 9}_0 c in DIMACS: 19733 -19734 19735 880 -19736 0 19733 -19734 19735 880 -19737 0 19733 -19734 19735 880 19738 0 c 1-1 --> 0 c (-b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ b^{110, 8}_0 ∧ -p_880) -> (-b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ -b^{110, 9}_0) c in CNF: c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ p_880 ∨ -b^{110, 9}_2 c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ p_880 ∨ -b^{110, 9}_1 c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ p_880 ∨ -b^{110, 9}_0 c in DIMACS: 19733 19734 -19735 880 -19736 0 19733 19734 -19735 880 -19737 0 19733 19734 -19735 880 -19738 0 c 0-1 --> -1 c (-b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ -b^{110, 8}_0 ∧ -p_880) -> ( b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ b^{110, 9}_0) c in CNF: c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ p_880 ∨ b^{110, 9}_2 c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ p_880 ∨ -b^{110, 9}_1 c b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ p_880 ∨ b^{110, 9}_0 c in DIMACS: 19733 19734 19735 880 19736 0 19733 19734 19735 880 -19737 0 19733 19734 19735 880 19738 0 c -1-1 --> -2 c ( b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ b^{110, 8}_0 ∧ -p_880) -> ( b^{110, 9}_2 ∧ b^{110, 9}_1 ∧ -b^{110, 9}_0) c in CNF: c -b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ p_880 ∨ b^{110, 9}_2 c -b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ p_880 ∨ b^{110, 9}_1 c -b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ p_880 ∨ -b^{110, 9}_0 c in DIMACS: -19733 19734 -19735 880 19736 0 -19733 19734 -19735 880 19737 0 -19733 19734 -19735 880 -19738 0 c -2-1 --> break c ( b^{110, 8}_2 ∧ b^{110, 8}_1 ∧ -b^{110, 8}_0 ∧ -p_880) -> break c in CNF: c -b^{110, 8}_2 ∨ -b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ p_880 ∨ break c in DIMACS: -19733 -19734 19735 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{110, 8}_2 ∧ -b^{110, 8}_1 ∧ -b^{110, 8}_0 ∧ true) c in CNF: c -b^{110, 8}_2 ∨ b^{110, 8}_1 ∨ b^{110, 8}_0 ∨ false c in DIMACS: -19733 19734 19735 0 c 3 does not represent an automaton state. c -(-b^{110, 8}_2 ∧ b^{110, 8}_1 ∧ b^{110, 8}_0 ∧ true) c in CNF: c b^{110, 8}_2 ∨ -b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ false c in DIMACS: 19733 -19734 -19735 0 c -3 does not represent an automaton state. c -( b^{110, 8}_2 ∧ b^{110, 8}_1 ∧ b^{110, 8}_0 ∧ true) c in CNF: c -b^{110, 8}_2 ∨ -b^{110, 8}_1 ∨ -b^{110, 8}_0 ∨ false c in DIMACS: -19733 -19734 -19735 0 c i = 9 c -2+1 --> -1 c ( b^{110, 9}_2 ∧ b^{110, 9}_1 ∧ -b^{110, 9}_0 ∧ p_990) -> ( b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ b^{110, 10}_0) c in CNF: c -b^{110, 9}_2 ∨ -b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ -p_990 ∨ b^{110, 10}_2 c -b^{110, 9}_2 ∨ -b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ -p_990 ∨ -b^{110, 10}_1 c -b^{110, 9}_2 ∨ -b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ -p_990 ∨ b^{110, 10}_0 c in DIMACS: -19736 -19737 19738 -990 19739 0 -19736 -19737 19738 -990 -19740 0 -19736 -19737 19738 -990 19741 0 c -1+1 --> 0 c ( b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ b^{110, 9}_0 ∧ p_990) -> (-b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ -b^{110, 10}_0) c in CNF: c -b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ -p_990 ∨ -b^{110, 10}_2 c -b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ -p_990 ∨ -b^{110, 10}_1 c -b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ -p_990 ∨ -b^{110, 10}_0 c in DIMACS: -19736 19737 -19738 -990 -19739 0 -19736 19737 -19738 -990 -19740 0 -19736 19737 -19738 -990 -19741 0 c 0+1 --> 1 c (-b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ -b^{110, 9}_0 ∧ p_990) -> (-b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ b^{110, 10}_0) c in CNF: c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ -p_990 ∨ -b^{110, 10}_2 c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ -p_990 ∨ -b^{110, 10}_1 c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ -p_990 ∨ b^{110, 10}_0 c in DIMACS: 19736 19737 19738 -990 -19739 0 19736 19737 19738 -990 -19740 0 19736 19737 19738 -990 19741 0 c 1+1 --> 2 c (-b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ b^{110, 9}_0 ∧ p_990) -> (-b^{110, 10}_2 ∧ b^{110, 10}_1 ∧ -b^{110, 10}_0) c in CNF: c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ -p_990 ∨ -b^{110, 10}_2 c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ -p_990 ∨ b^{110, 10}_1 c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ -p_990 ∨ -b^{110, 10}_0 c in DIMACS: 19736 19737 -19738 -990 -19739 0 19736 19737 -19738 -990 19740 0 19736 19737 -19738 -990 -19741 0 c 2+1 --> break c (-b^{110, 9}_2 ∧ b^{110, 9}_1 ∧ -b^{110, 9}_0 ∧ p_990) -> break c in CNF: c b^{110, 9}_2 ∨ -b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ -p_990 ∨ break c in DIMACS: 19736 -19737 19738 -990 1162 0 c 2-1 --> 1 c (-b^{110, 9}_2 ∧ b^{110, 9}_1 ∧ -b^{110, 9}_0 ∧ -p_990) -> (-b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ b^{110, 10}_0) c in CNF: c b^{110, 9}_2 ∨ -b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ p_990 ∨ -b^{110, 10}_2 c b^{110, 9}_2 ∨ -b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ p_990 ∨ -b^{110, 10}_1 c b^{110, 9}_2 ∨ -b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ p_990 ∨ b^{110, 10}_0 c in DIMACS: 19736 -19737 19738 990 -19739 0 19736 -19737 19738 990 -19740 0 19736 -19737 19738 990 19741 0 c 1-1 --> 0 c (-b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ b^{110, 9}_0 ∧ -p_990) -> (-b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ -b^{110, 10}_0) c in CNF: c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ p_990 ∨ -b^{110, 10}_2 c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ p_990 ∨ -b^{110, 10}_1 c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ p_990 ∨ -b^{110, 10}_0 c in DIMACS: 19736 19737 -19738 990 -19739 0 19736 19737 -19738 990 -19740 0 19736 19737 -19738 990 -19741 0 c 0-1 --> -1 c (-b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ -b^{110, 9}_0 ∧ -p_990) -> ( b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ b^{110, 10}_0) c in CNF: c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ p_990 ∨ b^{110, 10}_2 c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ p_990 ∨ -b^{110, 10}_1 c b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ p_990 ∨ b^{110, 10}_0 c in DIMACS: 19736 19737 19738 990 19739 0 19736 19737 19738 990 -19740 0 19736 19737 19738 990 19741 0 c -1-1 --> -2 c ( b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ b^{110, 9}_0 ∧ -p_990) -> ( b^{110, 10}_2 ∧ b^{110, 10}_1 ∧ -b^{110, 10}_0) c in CNF: c -b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ p_990 ∨ b^{110, 10}_2 c -b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ p_990 ∨ b^{110, 10}_1 c -b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ p_990 ∨ -b^{110, 10}_0 c in DIMACS: -19736 19737 -19738 990 19739 0 -19736 19737 -19738 990 19740 0 -19736 19737 -19738 990 -19741 0 c -2-1 --> break c ( b^{110, 9}_2 ∧ b^{110, 9}_1 ∧ -b^{110, 9}_0 ∧ -p_990) -> break c in CNF: c -b^{110, 9}_2 ∨ -b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ p_990 ∨ break c in DIMACS: -19736 -19737 19738 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{110, 9}_2 ∧ -b^{110, 9}_1 ∧ -b^{110, 9}_0 ∧ true) c in CNF: c -b^{110, 9}_2 ∨ b^{110, 9}_1 ∨ b^{110, 9}_0 ∨ false c in DIMACS: -19736 19737 19738 0 c 3 does not represent an automaton state. c -(-b^{110, 9}_2 ∧ b^{110, 9}_1 ∧ b^{110, 9}_0 ∧ true) c in CNF: c b^{110, 9}_2 ∨ -b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ false c in DIMACS: 19736 -19737 -19738 0 c -3 does not represent an automaton state. c -( b^{110, 9}_2 ∧ b^{110, 9}_1 ∧ b^{110, 9}_0 ∧ true) c in CNF: c -b^{110, 9}_2 ∨ -b^{110, 9}_1 ∨ -b^{110, 9}_0 ∨ false c in DIMACS: -19736 -19737 -19738 0 c i = 10 c -2+1 --> -1 c ( b^{110, 10}_2 ∧ b^{110, 10}_1 ∧ -b^{110, 10}_0 ∧ p_1100) -> ( b^{110, 11}_2 ∧ -b^{110, 11}_1 ∧ b^{110, 11}_0) c in CNF: c -b^{110, 10}_2 ∨ -b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ -p_1100 ∨ b^{110, 11}_2 c -b^{110, 10}_2 ∨ -b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ -p_1100 ∨ -b^{110, 11}_1 c -b^{110, 10}_2 ∨ -b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ -p_1100 ∨ b^{110, 11}_0 c in DIMACS: -19739 -19740 19741 -1100 19742 0 -19739 -19740 19741 -1100 -19743 0 -19739 -19740 19741 -1100 19744 0 c -1+1 --> 0 c ( b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ b^{110, 10}_0 ∧ p_1100) -> (-b^{110, 11}_2 ∧ -b^{110, 11}_1 ∧ -b^{110, 11}_0) c in CNF: c -b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ -p_1100 ∨ -b^{110, 11}_2 c -b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ -p_1100 ∨ -b^{110, 11}_1 c -b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ -p_1100 ∨ -b^{110, 11}_0 c in DIMACS: -19739 19740 -19741 -1100 -19742 0 -19739 19740 -19741 -1100 -19743 0 -19739 19740 -19741 -1100 -19744 0 c 0+1 --> 1 c (-b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ -b^{110, 10}_0 ∧ p_1100) -> (-b^{110, 11}_2 ∧ -b^{110, 11}_1 ∧ b^{110, 11}_0) c in CNF: c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ -p_1100 ∨ -b^{110, 11}_2 c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ -p_1100 ∨ -b^{110, 11}_1 c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ -p_1100 ∨ b^{110, 11}_0 c in DIMACS: 19739 19740 19741 -1100 -19742 0 19739 19740 19741 -1100 -19743 0 19739 19740 19741 -1100 19744 0 c 1+1 --> 2 c (-b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ b^{110, 10}_0 ∧ p_1100) -> (-b^{110, 11}_2 ∧ b^{110, 11}_1 ∧ -b^{110, 11}_0) c in CNF: c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ -p_1100 ∨ -b^{110, 11}_2 c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ -p_1100 ∨ b^{110, 11}_1 c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ -p_1100 ∨ -b^{110, 11}_0 c in DIMACS: 19739 19740 -19741 -1100 -19742 0 19739 19740 -19741 -1100 19743 0 19739 19740 -19741 -1100 -19744 0 c 2+1 --> break c (-b^{110, 10}_2 ∧ b^{110, 10}_1 ∧ -b^{110, 10}_0 ∧ p_1100) -> break c in CNF: c b^{110, 10}_2 ∨ -b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ -p_1100 ∨ break c in DIMACS: 19739 -19740 19741 -1100 1162 0 c 2-1 --> 1 c (-b^{110, 10}_2 ∧ b^{110, 10}_1 ∧ -b^{110, 10}_0 ∧ -p_1100) -> (-b^{110, 11}_2 ∧ -b^{110, 11}_1 ∧ b^{110, 11}_0) c in CNF: c b^{110, 10}_2 ∨ -b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ p_1100 ∨ -b^{110, 11}_2 c b^{110, 10}_2 ∨ -b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ p_1100 ∨ -b^{110, 11}_1 c b^{110, 10}_2 ∨ -b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ p_1100 ∨ b^{110, 11}_0 c in DIMACS: 19739 -19740 19741 1100 -19742 0 19739 -19740 19741 1100 -19743 0 19739 -19740 19741 1100 19744 0 c 1-1 --> 0 c (-b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ b^{110, 10}_0 ∧ -p_1100) -> (-b^{110, 11}_2 ∧ -b^{110, 11}_1 ∧ -b^{110, 11}_0) c in CNF: c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ p_1100 ∨ -b^{110, 11}_2 c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ p_1100 ∨ -b^{110, 11}_1 c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ p_1100 ∨ -b^{110, 11}_0 c in DIMACS: 19739 19740 -19741 1100 -19742 0 19739 19740 -19741 1100 -19743 0 19739 19740 -19741 1100 -19744 0 c 0-1 --> -1 c (-b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ -b^{110, 10}_0 ∧ -p_1100) -> ( b^{110, 11}_2 ∧ -b^{110, 11}_1 ∧ b^{110, 11}_0) c in CNF: c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ p_1100 ∨ b^{110, 11}_2 c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ p_1100 ∨ -b^{110, 11}_1 c b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ p_1100 ∨ b^{110, 11}_0 c in DIMACS: 19739 19740 19741 1100 19742 0 19739 19740 19741 1100 -19743 0 19739 19740 19741 1100 19744 0 c -1-1 --> -2 c ( b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ b^{110, 10}_0 ∧ -p_1100) -> ( b^{110, 11}_2 ∧ b^{110, 11}_1 ∧ -b^{110, 11}_0) c in CNF: c -b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ p_1100 ∨ b^{110, 11}_2 c -b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ p_1100 ∨ b^{110, 11}_1 c -b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ p_1100 ∨ -b^{110, 11}_0 c in DIMACS: -19739 19740 -19741 1100 19742 0 -19739 19740 -19741 1100 19743 0 -19739 19740 -19741 1100 -19744 0 c -2-1 --> break c ( b^{110, 10}_2 ∧ b^{110, 10}_1 ∧ -b^{110, 10}_0 ∧ -p_1100) -> break c in CNF: c -b^{110, 10}_2 ∨ -b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ p_1100 ∨ break c in DIMACS: -19739 -19740 19741 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{110, 10}_2 ∧ -b^{110, 10}_1 ∧ -b^{110, 10}_0 ∧ true) c in CNF: c -b^{110, 10}_2 ∨ b^{110, 10}_1 ∨ b^{110, 10}_0 ∨ false c in DIMACS: -19739 19740 19741 0 c 3 does not represent an automaton state. c -(-b^{110, 10}_2 ∧ b^{110, 10}_1 ∧ b^{110, 10}_0 ∧ true) c in CNF: c b^{110, 10}_2 ∨ -b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ false c in DIMACS: 19739 -19740 -19741 0 c -3 does not represent an automaton state. c -( b^{110, 10}_2 ∧ b^{110, 10}_1 ∧ b^{110, 10}_0 ∧ true) c in CNF: c -b^{110, 10}_2 ∨ -b^{110, 10}_1 ∨ -b^{110, 10}_0 ∨ false c in DIMACS: -19739 -19740 -19741 0 c INIT for k = 111 c -b^{111, 1}_2 c -b^{111, 1}_1 c -b^{111, 1}_0 c in DIMACS: -19745 0 -19746 0 -19747 0 c Transitions for k = 111 c i = 1 c -2+1 --> -1 c ( b^{111, 1}_2 ∧ b^{111, 1}_1 ∧ -b^{111, 1}_0 ∧ p_111) -> ( b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ b^{111, 2}_0) c in CNF: c -b^{111, 1}_2 ∨ -b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ -p_111 ∨ b^{111, 2}_2 c -b^{111, 1}_2 ∨ -b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ -p_111 ∨ -b^{111, 2}_1 c -b^{111, 1}_2 ∨ -b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ -p_111 ∨ b^{111, 2}_0 c in DIMACS: -19745 -19746 19747 -111 19748 0 -19745 -19746 19747 -111 -19749 0 -19745 -19746 19747 -111 19750 0 c -1+1 --> 0 c ( b^{111, 1}_2 ∧ -b^{111, 1}_1 ∧ b^{111, 1}_0 ∧ p_111) -> (-b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ -b^{111, 2}_0) c in CNF: c -b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ -p_111 ∨ -b^{111, 2}_2 c -b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ -p_111 ∨ -b^{111, 2}_1 c -b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ -p_111 ∨ -b^{111, 2}_0 c in DIMACS: -19745 19746 -19747 -111 -19748 0 -19745 19746 -19747 -111 -19749 0 -19745 19746 -19747 -111 -19750 0 c 0+1 --> 1 c (-b^{111, 1}_2 ∧ -b^{111, 1}_1 ∧ -b^{111, 1}_0 ∧ p_111) -> (-b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ b^{111, 2}_0) c in CNF: c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ -p_111 ∨ -b^{111, 2}_2 c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ -p_111 ∨ -b^{111, 2}_1 c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ -p_111 ∨ b^{111, 2}_0 c in DIMACS: 19745 19746 19747 -111 -19748 0 19745 19746 19747 -111 -19749 0 19745 19746 19747 -111 19750 0 c 1+1 --> 2 c (-b^{111, 1}_2 ∧ -b^{111, 1}_1 ∧ b^{111, 1}_0 ∧ p_111) -> (-b^{111, 2}_2 ∧ b^{111, 2}_1 ∧ -b^{111, 2}_0) c in CNF: c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ -p_111 ∨ -b^{111, 2}_2 c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ -p_111 ∨ b^{111, 2}_1 c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ -p_111 ∨ -b^{111, 2}_0 c in DIMACS: 19745 19746 -19747 -111 -19748 0 19745 19746 -19747 -111 19749 0 19745 19746 -19747 -111 -19750 0 c 2+1 --> break c (-b^{111, 1}_2 ∧ b^{111, 1}_1 ∧ -b^{111, 1}_0 ∧ p_111) -> break c in CNF: c b^{111, 1}_2 ∨ -b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ -p_111 ∨ break c in DIMACS: 19745 -19746 19747 -111 1162 0 c 2-1 --> 1 c (-b^{111, 1}_2 ∧ b^{111, 1}_1 ∧ -b^{111, 1}_0 ∧ -p_111) -> (-b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ b^{111, 2}_0) c in CNF: c b^{111, 1}_2 ∨ -b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ p_111 ∨ -b^{111, 2}_2 c b^{111, 1}_2 ∨ -b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ p_111 ∨ -b^{111, 2}_1 c b^{111, 1}_2 ∨ -b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ p_111 ∨ b^{111, 2}_0 c in DIMACS: 19745 -19746 19747 111 -19748 0 19745 -19746 19747 111 -19749 0 19745 -19746 19747 111 19750 0 c 1-1 --> 0 c (-b^{111, 1}_2 ∧ -b^{111, 1}_1 ∧ b^{111, 1}_0 ∧ -p_111) -> (-b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ -b^{111, 2}_0) c in CNF: c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ p_111 ∨ -b^{111, 2}_2 c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ p_111 ∨ -b^{111, 2}_1 c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ p_111 ∨ -b^{111, 2}_0 c in DIMACS: 19745 19746 -19747 111 -19748 0 19745 19746 -19747 111 -19749 0 19745 19746 -19747 111 -19750 0 c 0-1 --> -1 c (-b^{111, 1}_2 ∧ -b^{111, 1}_1 ∧ -b^{111, 1}_0 ∧ -p_111) -> ( b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ b^{111, 2}_0) c in CNF: c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ p_111 ∨ b^{111, 2}_2 c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ p_111 ∨ -b^{111, 2}_1 c b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ p_111 ∨ b^{111, 2}_0 c in DIMACS: 19745 19746 19747 111 19748 0 19745 19746 19747 111 -19749 0 19745 19746 19747 111 19750 0 c -1-1 --> -2 c ( b^{111, 1}_2 ∧ -b^{111, 1}_1 ∧ b^{111, 1}_0 ∧ -p_111) -> ( b^{111, 2}_2 ∧ b^{111, 2}_1 ∧ -b^{111, 2}_0) c in CNF: c -b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ p_111 ∨ b^{111, 2}_2 c -b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ p_111 ∨ b^{111, 2}_1 c -b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ p_111 ∨ -b^{111, 2}_0 c in DIMACS: -19745 19746 -19747 111 19748 0 -19745 19746 -19747 111 19749 0 -19745 19746 -19747 111 -19750 0 c -2-1 --> break c ( b^{111, 1}_2 ∧ b^{111, 1}_1 ∧ -b^{111, 1}_0 ∧ -p_111) -> break c in CNF: c -b^{111, 1}_2 ∨ -b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ p_111 ∨ break c in DIMACS: -19745 -19746 19747 111 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{111, 1}_2 ∧ -b^{111, 1}_1 ∧ -b^{111, 1}_0 ∧ true) c in CNF: c -b^{111, 1}_2 ∨ b^{111, 1}_1 ∨ b^{111, 1}_0 ∨ false c in DIMACS: -19745 19746 19747 0 c 3 does not represent an automaton state. c -(-b^{111, 1}_2 ∧ b^{111, 1}_1 ∧ b^{111, 1}_0 ∧ true) c in CNF: c b^{111, 1}_2 ∨ -b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ false c in DIMACS: 19745 -19746 -19747 0 c -3 does not represent an automaton state. c -( b^{111, 1}_2 ∧ b^{111, 1}_1 ∧ b^{111, 1}_0 ∧ true) c in CNF: c -b^{111, 1}_2 ∨ -b^{111, 1}_1 ∨ -b^{111, 1}_0 ∨ false c in DIMACS: -19745 -19746 -19747 0 c i = 2 c -2+1 --> -1 c ( b^{111, 2}_2 ∧ b^{111, 2}_1 ∧ -b^{111, 2}_0 ∧ p_222) -> ( b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ b^{111, 3}_0) c in CNF: c -b^{111, 2}_2 ∨ -b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ -p_222 ∨ b^{111, 3}_2 c -b^{111, 2}_2 ∨ -b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ -p_222 ∨ -b^{111, 3}_1 c -b^{111, 2}_2 ∨ -b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ -p_222 ∨ b^{111, 3}_0 c in DIMACS: -19748 -19749 19750 -222 19751 0 -19748 -19749 19750 -222 -19752 0 -19748 -19749 19750 -222 19753 0 c -1+1 --> 0 c ( b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ b^{111, 2}_0 ∧ p_222) -> (-b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ -b^{111, 3}_0) c in CNF: c -b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ -p_222 ∨ -b^{111, 3}_2 c -b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ -p_222 ∨ -b^{111, 3}_1 c -b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ -p_222 ∨ -b^{111, 3}_0 c in DIMACS: -19748 19749 -19750 -222 -19751 0 -19748 19749 -19750 -222 -19752 0 -19748 19749 -19750 -222 -19753 0 c 0+1 --> 1 c (-b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ -b^{111, 2}_0 ∧ p_222) -> (-b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ b^{111, 3}_0) c in CNF: c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ -p_222 ∨ -b^{111, 3}_2 c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ -p_222 ∨ -b^{111, 3}_1 c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ -p_222 ∨ b^{111, 3}_0 c in DIMACS: 19748 19749 19750 -222 -19751 0 19748 19749 19750 -222 -19752 0 19748 19749 19750 -222 19753 0 c 1+1 --> 2 c (-b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ b^{111, 2}_0 ∧ p_222) -> (-b^{111, 3}_2 ∧ b^{111, 3}_1 ∧ -b^{111, 3}_0) c in CNF: c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ -p_222 ∨ -b^{111, 3}_2 c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ -p_222 ∨ b^{111, 3}_1 c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ -p_222 ∨ -b^{111, 3}_0 c in DIMACS: 19748 19749 -19750 -222 -19751 0 19748 19749 -19750 -222 19752 0 19748 19749 -19750 -222 -19753 0 c 2+1 --> break c (-b^{111, 2}_2 ∧ b^{111, 2}_1 ∧ -b^{111, 2}_0 ∧ p_222) -> break c in CNF: c b^{111, 2}_2 ∨ -b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ -p_222 ∨ break c in DIMACS: 19748 -19749 19750 -222 1162 0 c 2-1 --> 1 c (-b^{111, 2}_2 ∧ b^{111, 2}_1 ∧ -b^{111, 2}_0 ∧ -p_222) -> (-b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ b^{111, 3}_0) c in CNF: c b^{111, 2}_2 ∨ -b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ p_222 ∨ -b^{111, 3}_2 c b^{111, 2}_2 ∨ -b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ p_222 ∨ -b^{111, 3}_1 c b^{111, 2}_2 ∨ -b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ p_222 ∨ b^{111, 3}_0 c in DIMACS: 19748 -19749 19750 222 -19751 0 19748 -19749 19750 222 -19752 0 19748 -19749 19750 222 19753 0 c 1-1 --> 0 c (-b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ b^{111, 2}_0 ∧ -p_222) -> (-b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ -b^{111, 3}_0) c in CNF: c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ p_222 ∨ -b^{111, 3}_2 c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ p_222 ∨ -b^{111, 3}_1 c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ p_222 ∨ -b^{111, 3}_0 c in DIMACS: 19748 19749 -19750 222 -19751 0 19748 19749 -19750 222 -19752 0 19748 19749 -19750 222 -19753 0 c 0-1 --> -1 c (-b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ -b^{111, 2}_0 ∧ -p_222) -> ( b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ b^{111, 3}_0) c in CNF: c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ p_222 ∨ b^{111, 3}_2 c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ p_222 ∨ -b^{111, 3}_1 c b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ p_222 ∨ b^{111, 3}_0 c in DIMACS: 19748 19749 19750 222 19751 0 19748 19749 19750 222 -19752 0 19748 19749 19750 222 19753 0 c -1-1 --> -2 c ( b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ b^{111, 2}_0 ∧ -p_222) -> ( b^{111, 3}_2 ∧ b^{111, 3}_1 ∧ -b^{111, 3}_0) c in CNF: c -b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ p_222 ∨ b^{111, 3}_2 c -b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ p_222 ∨ b^{111, 3}_1 c -b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ p_222 ∨ -b^{111, 3}_0 c in DIMACS: -19748 19749 -19750 222 19751 0 -19748 19749 -19750 222 19752 0 -19748 19749 -19750 222 -19753 0 c -2-1 --> break c ( b^{111, 2}_2 ∧ b^{111, 2}_1 ∧ -b^{111, 2}_0 ∧ -p_222) -> break c in CNF: c -b^{111, 2}_2 ∨ -b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ p_222 ∨ break c in DIMACS: -19748 -19749 19750 222 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{111, 2}_2 ∧ -b^{111, 2}_1 ∧ -b^{111, 2}_0 ∧ true) c in CNF: c -b^{111, 2}_2 ∨ b^{111, 2}_1 ∨ b^{111, 2}_0 ∨ false c in DIMACS: -19748 19749 19750 0 c 3 does not represent an automaton state. c -(-b^{111, 2}_2 ∧ b^{111, 2}_1 ∧ b^{111, 2}_0 ∧ true) c in CNF: c b^{111, 2}_2 ∨ -b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ false c in DIMACS: 19748 -19749 -19750 0 c -3 does not represent an automaton state. c -( b^{111, 2}_2 ∧ b^{111, 2}_1 ∧ b^{111, 2}_0 ∧ true) c in CNF: c -b^{111, 2}_2 ∨ -b^{111, 2}_1 ∨ -b^{111, 2}_0 ∨ false c in DIMACS: -19748 -19749 -19750 0 c i = 3 c -2+1 --> -1 c ( b^{111, 3}_2 ∧ b^{111, 3}_1 ∧ -b^{111, 3}_0 ∧ p_333) -> ( b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ b^{111, 4}_0) c in CNF: c -b^{111, 3}_2 ∨ -b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ -p_333 ∨ b^{111, 4}_2 c -b^{111, 3}_2 ∨ -b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ -p_333 ∨ -b^{111, 4}_1 c -b^{111, 3}_2 ∨ -b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ -p_333 ∨ b^{111, 4}_0 c in DIMACS: -19751 -19752 19753 -333 19754 0 -19751 -19752 19753 -333 -19755 0 -19751 -19752 19753 -333 19756 0 c -1+1 --> 0 c ( b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ b^{111, 3}_0 ∧ p_333) -> (-b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ -b^{111, 4}_0) c in CNF: c -b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ -p_333 ∨ -b^{111, 4}_2 c -b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ -p_333 ∨ -b^{111, 4}_1 c -b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ -p_333 ∨ -b^{111, 4}_0 c in DIMACS: -19751 19752 -19753 -333 -19754 0 -19751 19752 -19753 -333 -19755 0 -19751 19752 -19753 -333 -19756 0 c 0+1 --> 1 c (-b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ -b^{111, 3}_0 ∧ p_333) -> (-b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ b^{111, 4}_0) c in CNF: c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ -p_333 ∨ -b^{111, 4}_2 c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ -p_333 ∨ -b^{111, 4}_1 c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ -p_333 ∨ b^{111, 4}_0 c in DIMACS: 19751 19752 19753 -333 -19754 0 19751 19752 19753 -333 -19755 0 19751 19752 19753 -333 19756 0 c 1+1 --> 2 c (-b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ b^{111, 3}_0 ∧ p_333) -> (-b^{111, 4}_2 ∧ b^{111, 4}_1 ∧ -b^{111, 4}_0) c in CNF: c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ -p_333 ∨ -b^{111, 4}_2 c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ -p_333 ∨ b^{111, 4}_1 c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ -p_333 ∨ -b^{111, 4}_0 c in DIMACS: 19751 19752 -19753 -333 -19754 0 19751 19752 -19753 -333 19755 0 19751 19752 -19753 -333 -19756 0 c 2+1 --> break c (-b^{111, 3}_2 ∧ b^{111, 3}_1 ∧ -b^{111, 3}_0 ∧ p_333) -> break c in CNF: c b^{111, 3}_2 ∨ -b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ -p_333 ∨ break c in DIMACS: 19751 -19752 19753 -333 1162 0 c 2-1 --> 1 c (-b^{111, 3}_2 ∧ b^{111, 3}_1 ∧ -b^{111, 3}_0 ∧ -p_333) -> (-b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ b^{111, 4}_0) c in CNF: c b^{111, 3}_2 ∨ -b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ p_333 ∨ -b^{111, 4}_2 c b^{111, 3}_2 ∨ -b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ p_333 ∨ -b^{111, 4}_1 c b^{111, 3}_2 ∨ -b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ p_333 ∨ b^{111, 4}_0 c in DIMACS: 19751 -19752 19753 333 -19754 0 19751 -19752 19753 333 -19755 0 19751 -19752 19753 333 19756 0 c 1-1 --> 0 c (-b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ b^{111, 3}_0 ∧ -p_333) -> (-b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ -b^{111, 4}_0) c in CNF: c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ p_333 ∨ -b^{111, 4}_2 c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ p_333 ∨ -b^{111, 4}_1 c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ p_333 ∨ -b^{111, 4}_0 c in DIMACS: 19751 19752 -19753 333 -19754 0 19751 19752 -19753 333 -19755 0 19751 19752 -19753 333 -19756 0 c 0-1 --> -1 c (-b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ -b^{111, 3}_0 ∧ -p_333) -> ( b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ b^{111, 4}_0) c in CNF: c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ p_333 ∨ b^{111, 4}_2 c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ p_333 ∨ -b^{111, 4}_1 c b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ p_333 ∨ b^{111, 4}_0 c in DIMACS: 19751 19752 19753 333 19754 0 19751 19752 19753 333 -19755 0 19751 19752 19753 333 19756 0 c -1-1 --> -2 c ( b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ b^{111, 3}_0 ∧ -p_333) -> ( b^{111, 4}_2 ∧ b^{111, 4}_1 ∧ -b^{111, 4}_0) c in CNF: c -b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ p_333 ∨ b^{111, 4}_2 c -b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ p_333 ∨ b^{111, 4}_1 c -b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ p_333 ∨ -b^{111, 4}_0 c in DIMACS: -19751 19752 -19753 333 19754 0 -19751 19752 -19753 333 19755 0 -19751 19752 -19753 333 -19756 0 c -2-1 --> break c ( b^{111, 3}_2 ∧ b^{111, 3}_1 ∧ -b^{111, 3}_0 ∧ -p_333) -> break c in CNF: c -b^{111, 3}_2 ∨ -b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ p_333 ∨ break c in DIMACS: -19751 -19752 19753 333 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{111, 3}_2 ∧ -b^{111, 3}_1 ∧ -b^{111, 3}_0 ∧ true) c in CNF: c -b^{111, 3}_2 ∨ b^{111, 3}_1 ∨ b^{111, 3}_0 ∨ false c in DIMACS: -19751 19752 19753 0 c 3 does not represent an automaton state. c -(-b^{111, 3}_2 ∧ b^{111, 3}_1 ∧ b^{111, 3}_0 ∧ true) c in CNF: c b^{111, 3}_2 ∨ -b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ false c in DIMACS: 19751 -19752 -19753 0 c -3 does not represent an automaton state. c -( b^{111, 3}_2 ∧ b^{111, 3}_1 ∧ b^{111, 3}_0 ∧ true) c in CNF: c -b^{111, 3}_2 ∨ -b^{111, 3}_1 ∨ -b^{111, 3}_0 ∨ false c in DIMACS: -19751 -19752 -19753 0 c i = 4 c -2+1 --> -1 c ( b^{111, 4}_2 ∧ b^{111, 4}_1 ∧ -b^{111, 4}_0 ∧ p_444) -> ( b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ b^{111, 5}_0) c in CNF: c -b^{111, 4}_2 ∨ -b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ -p_444 ∨ b^{111, 5}_2 c -b^{111, 4}_2 ∨ -b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ -p_444 ∨ -b^{111, 5}_1 c -b^{111, 4}_2 ∨ -b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ -p_444 ∨ b^{111, 5}_0 c in DIMACS: -19754 -19755 19756 -444 19757 0 -19754 -19755 19756 -444 -19758 0 -19754 -19755 19756 -444 19759 0 c -1+1 --> 0 c ( b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ b^{111, 4}_0 ∧ p_444) -> (-b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ -b^{111, 5}_0) c in CNF: c -b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ -p_444 ∨ -b^{111, 5}_2 c -b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ -p_444 ∨ -b^{111, 5}_1 c -b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ -p_444 ∨ -b^{111, 5}_0 c in DIMACS: -19754 19755 -19756 -444 -19757 0 -19754 19755 -19756 -444 -19758 0 -19754 19755 -19756 -444 -19759 0 c 0+1 --> 1 c (-b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ -b^{111, 4}_0 ∧ p_444) -> (-b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ b^{111, 5}_0) c in CNF: c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ -p_444 ∨ -b^{111, 5}_2 c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ -p_444 ∨ -b^{111, 5}_1 c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ -p_444 ∨ b^{111, 5}_0 c in DIMACS: 19754 19755 19756 -444 -19757 0 19754 19755 19756 -444 -19758 0 19754 19755 19756 -444 19759 0 c 1+1 --> 2 c (-b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ b^{111, 4}_0 ∧ p_444) -> (-b^{111, 5}_2 ∧ b^{111, 5}_1 ∧ -b^{111, 5}_0) c in CNF: c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ -p_444 ∨ -b^{111, 5}_2 c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ -p_444 ∨ b^{111, 5}_1 c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ -p_444 ∨ -b^{111, 5}_0 c in DIMACS: 19754 19755 -19756 -444 -19757 0 19754 19755 -19756 -444 19758 0 19754 19755 -19756 -444 -19759 0 c 2+1 --> break c (-b^{111, 4}_2 ∧ b^{111, 4}_1 ∧ -b^{111, 4}_0 ∧ p_444) -> break c in CNF: c b^{111, 4}_2 ∨ -b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ -p_444 ∨ break c in DIMACS: 19754 -19755 19756 -444 1162 0 c 2-1 --> 1 c (-b^{111, 4}_2 ∧ b^{111, 4}_1 ∧ -b^{111, 4}_0 ∧ -p_444) -> (-b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ b^{111, 5}_0) c in CNF: c b^{111, 4}_2 ∨ -b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ p_444 ∨ -b^{111, 5}_2 c b^{111, 4}_2 ∨ -b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ p_444 ∨ -b^{111, 5}_1 c b^{111, 4}_2 ∨ -b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ p_444 ∨ b^{111, 5}_0 c in DIMACS: 19754 -19755 19756 444 -19757 0 19754 -19755 19756 444 -19758 0 19754 -19755 19756 444 19759 0 c 1-1 --> 0 c (-b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ b^{111, 4}_0 ∧ -p_444) -> (-b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ -b^{111, 5}_0) c in CNF: c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ p_444 ∨ -b^{111, 5}_2 c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ p_444 ∨ -b^{111, 5}_1 c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ p_444 ∨ -b^{111, 5}_0 c in DIMACS: 19754 19755 -19756 444 -19757 0 19754 19755 -19756 444 -19758 0 19754 19755 -19756 444 -19759 0 c 0-1 --> -1 c (-b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ -b^{111, 4}_0 ∧ -p_444) -> ( b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ b^{111, 5}_0) c in CNF: c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ p_444 ∨ b^{111, 5}_2 c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ p_444 ∨ -b^{111, 5}_1 c b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ p_444 ∨ b^{111, 5}_0 c in DIMACS: 19754 19755 19756 444 19757 0 19754 19755 19756 444 -19758 0 19754 19755 19756 444 19759 0 c -1-1 --> -2 c ( b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ b^{111, 4}_0 ∧ -p_444) -> ( b^{111, 5}_2 ∧ b^{111, 5}_1 ∧ -b^{111, 5}_0) c in CNF: c -b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ p_444 ∨ b^{111, 5}_2 c -b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ p_444 ∨ b^{111, 5}_1 c -b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ p_444 ∨ -b^{111, 5}_0 c in DIMACS: -19754 19755 -19756 444 19757 0 -19754 19755 -19756 444 19758 0 -19754 19755 -19756 444 -19759 0 c -2-1 --> break c ( b^{111, 4}_2 ∧ b^{111, 4}_1 ∧ -b^{111, 4}_0 ∧ -p_444) -> break c in CNF: c -b^{111, 4}_2 ∨ -b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ p_444 ∨ break c in DIMACS: -19754 -19755 19756 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{111, 4}_2 ∧ -b^{111, 4}_1 ∧ -b^{111, 4}_0 ∧ true) c in CNF: c -b^{111, 4}_2 ∨ b^{111, 4}_1 ∨ b^{111, 4}_0 ∨ false c in DIMACS: -19754 19755 19756 0 c 3 does not represent an automaton state. c -(-b^{111, 4}_2 ∧ b^{111, 4}_1 ∧ b^{111, 4}_0 ∧ true) c in CNF: c b^{111, 4}_2 ∨ -b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ false c in DIMACS: 19754 -19755 -19756 0 c -3 does not represent an automaton state. c -( b^{111, 4}_2 ∧ b^{111, 4}_1 ∧ b^{111, 4}_0 ∧ true) c in CNF: c -b^{111, 4}_2 ∨ -b^{111, 4}_1 ∨ -b^{111, 4}_0 ∨ false c in DIMACS: -19754 -19755 -19756 0 c i = 5 c -2+1 --> -1 c ( b^{111, 5}_2 ∧ b^{111, 5}_1 ∧ -b^{111, 5}_0 ∧ p_555) -> ( b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ b^{111, 6}_0) c in CNF: c -b^{111, 5}_2 ∨ -b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ -p_555 ∨ b^{111, 6}_2 c -b^{111, 5}_2 ∨ -b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ -p_555 ∨ -b^{111, 6}_1 c -b^{111, 5}_2 ∨ -b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ -p_555 ∨ b^{111, 6}_0 c in DIMACS: -19757 -19758 19759 -555 19760 0 -19757 -19758 19759 -555 -19761 0 -19757 -19758 19759 -555 19762 0 c -1+1 --> 0 c ( b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ b^{111, 5}_0 ∧ p_555) -> (-b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ -b^{111, 6}_0) c in CNF: c -b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ -p_555 ∨ -b^{111, 6}_2 c -b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ -p_555 ∨ -b^{111, 6}_1 c -b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ -p_555 ∨ -b^{111, 6}_0 c in DIMACS: -19757 19758 -19759 -555 -19760 0 -19757 19758 -19759 -555 -19761 0 -19757 19758 -19759 -555 -19762 0 c 0+1 --> 1 c (-b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ -b^{111, 5}_0 ∧ p_555) -> (-b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ b^{111, 6}_0) c in CNF: c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ -p_555 ∨ -b^{111, 6}_2 c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ -p_555 ∨ -b^{111, 6}_1 c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ -p_555 ∨ b^{111, 6}_0 c in DIMACS: 19757 19758 19759 -555 -19760 0 19757 19758 19759 -555 -19761 0 19757 19758 19759 -555 19762 0 c 1+1 --> 2 c (-b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ b^{111, 5}_0 ∧ p_555) -> (-b^{111, 6}_2 ∧ b^{111, 6}_1 ∧ -b^{111, 6}_0) c in CNF: c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ -p_555 ∨ -b^{111, 6}_2 c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ -p_555 ∨ b^{111, 6}_1 c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ -p_555 ∨ -b^{111, 6}_0 c in DIMACS: 19757 19758 -19759 -555 -19760 0 19757 19758 -19759 -555 19761 0 19757 19758 -19759 -555 -19762 0 c 2+1 --> break c (-b^{111, 5}_2 ∧ b^{111, 5}_1 ∧ -b^{111, 5}_0 ∧ p_555) -> break c in CNF: c b^{111, 5}_2 ∨ -b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ -p_555 ∨ break c in DIMACS: 19757 -19758 19759 -555 1162 0 c 2-1 --> 1 c (-b^{111, 5}_2 ∧ b^{111, 5}_1 ∧ -b^{111, 5}_0 ∧ -p_555) -> (-b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ b^{111, 6}_0) c in CNF: c b^{111, 5}_2 ∨ -b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ p_555 ∨ -b^{111, 6}_2 c b^{111, 5}_2 ∨ -b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ p_555 ∨ -b^{111, 6}_1 c b^{111, 5}_2 ∨ -b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ p_555 ∨ b^{111, 6}_0 c in DIMACS: 19757 -19758 19759 555 -19760 0 19757 -19758 19759 555 -19761 0 19757 -19758 19759 555 19762 0 c 1-1 --> 0 c (-b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ b^{111, 5}_0 ∧ -p_555) -> (-b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ -b^{111, 6}_0) c in CNF: c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ p_555 ∨ -b^{111, 6}_2 c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ p_555 ∨ -b^{111, 6}_1 c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ p_555 ∨ -b^{111, 6}_0 c in DIMACS: 19757 19758 -19759 555 -19760 0 19757 19758 -19759 555 -19761 0 19757 19758 -19759 555 -19762 0 c 0-1 --> -1 c (-b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ -b^{111, 5}_0 ∧ -p_555) -> ( b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ b^{111, 6}_0) c in CNF: c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ p_555 ∨ b^{111, 6}_2 c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ p_555 ∨ -b^{111, 6}_1 c b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ p_555 ∨ b^{111, 6}_0 c in DIMACS: 19757 19758 19759 555 19760 0 19757 19758 19759 555 -19761 0 19757 19758 19759 555 19762 0 c -1-1 --> -2 c ( b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ b^{111, 5}_0 ∧ -p_555) -> ( b^{111, 6}_2 ∧ b^{111, 6}_1 ∧ -b^{111, 6}_0) c in CNF: c -b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ p_555 ∨ b^{111, 6}_2 c -b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ p_555 ∨ b^{111, 6}_1 c -b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ p_555 ∨ -b^{111, 6}_0 c in DIMACS: -19757 19758 -19759 555 19760 0 -19757 19758 -19759 555 19761 0 -19757 19758 -19759 555 -19762 0 c -2-1 --> break c ( b^{111, 5}_2 ∧ b^{111, 5}_1 ∧ -b^{111, 5}_0 ∧ -p_555) -> break c in CNF: c -b^{111, 5}_2 ∨ -b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ p_555 ∨ break c in DIMACS: -19757 -19758 19759 555 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{111, 5}_2 ∧ -b^{111, 5}_1 ∧ -b^{111, 5}_0 ∧ true) c in CNF: c -b^{111, 5}_2 ∨ b^{111, 5}_1 ∨ b^{111, 5}_0 ∨ false c in DIMACS: -19757 19758 19759 0 c 3 does not represent an automaton state. c -(-b^{111, 5}_2 ∧ b^{111, 5}_1 ∧ b^{111, 5}_0 ∧ true) c in CNF: c b^{111, 5}_2 ∨ -b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ false c in DIMACS: 19757 -19758 -19759 0 c -3 does not represent an automaton state. c -( b^{111, 5}_2 ∧ b^{111, 5}_1 ∧ b^{111, 5}_0 ∧ true) c in CNF: c -b^{111, 5}_2 ∨ -b^{111, 5}_1 ∨ -b^{111, 5}_0 ∨ false c in DIMACS: -19757 -19758 -19759 0 c i = 6 c -2+1 --> -1 c ( b^{111, 6}_2 ∧ b^{111, 6}_1 ∧ -b^{111, 6}_0 ∧ p_666) -> ( b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ b^{111, 7}_0) c in CNF: c -b^{111, 6}_2 ∨ -b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ -p_666 ∨ b^{111, 7}_2 c -b^{111, 6}_2 ∨ -b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ -p_666 ∨ -b^{111, 7}_1 c -b^{111, 6}_2 ∨ -b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ -p_666 ∨ b^{111, 7}_0 c in DIMACS: -19760 -19761 19762 -666 19763 0 -19760 -19761 19762 -666 -19764 0 -19760 -19761 19762 -666 19765 0 c -1+1 --> 0 c ( b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ b^{111, 6}_0 ∧ p_666) -> (-b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ -b^{111, 7}_0) c in CNF: c -b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ -p_666 ∨ -b^{111, 7}_2 c -b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ -p_666 ∨ -b^{111, 7}_1 c -b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ -p_666 ∨ -b^{111, 7}_0 c in DIMACS: -19760 19761 -19762 -666 -19763 0 -19760 19761 -19762 -666 -19764 0 -19760 19761 -19762 -666 -19765 0 c 0+1 --> 1 c (-b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ -b^{111, 6}_0 ∧ p_666) -> (-b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ b^{111, 7}_0) c in CNF: c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ -p_666 ∨ -b^{111, 7}_2 c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ -p_666 ∨ -b^{111, 7}_1 c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ -p_666 ∨ b^{111, 7}_0 c in DIMACS: 19760 19761 19762 -666 -19763 0 19760 19761 19762 -666 -19764 0 19760 19761 19762 -666 19765 0 c 1+1 --> 2 c (-b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ b^{111, 6}_0 ∧ p_666) -> (-b^{111, 7}_2 ∧ b^{111, 7}_1 ∧ -b^{111, 7}_0) c in CNF: c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ -p_666 ∨ -b^{111, 7}_2 c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ -p_666 ∨ b^{111, 7}_1 c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ -p_666 ∨ -b^{111, 7}_0 c in DIMACS: 19760 19761 -19762 -666 -19763 0 19760 19761 -19762 -666 19764 0 19760 19761 -19762 -666 -19765 0 c 2+1 --> break c (-b^{111, 6}_2 ∧ b^{111, 6}_1 ∧ -b^{111, 6}_0 ∧ p_666) -> break c in CNF: c b^{111, 6}_2 ∨ -b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ -p_666 ∨ break c in DIMACS: 19760 -19761 19762 -666 1162 0 c 2-1 --> 1 c (-b^{111, 6}_2 ∧ b^{111, 6}_1 ∧ -b^{111, 6}_0 ∧ -p_666) -> (-b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ b^{111, 7}_0) c in CNF: c b^{111, 6}_2 ∨ -b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ p_666 ∨ -b^{111, 7}_2 c b^{111, 6}_2 ∨ -b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ p_666 ∨ -b^{111, 7}_1 c b^{111, 6}_2 ∨ -b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ p_666 ∨ b^{111, 7}_0 c in DIMACS: 19760 -19761 19762 666 -19763 0 19760 -19761 19762 666 -19764 0 19760 -19761 19762 666 19765 0 c 1-1 --> 0 c (-b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ b^{111, 6}_0 ∧ -p_666) -> (-b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ -b^{111, 7}_0) c in CNF: c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ p_666 ∨ -b^{111, 7}_2 c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ p_666 ∨ -b^{111, 7}_1 c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ p_666 ∨ -b^{111, 7}_0 c in DIMACS: 19760 19761 -19762 666 -19763 0 19760 19761 -19762 666 -19764 0 19760 19761 -19762 666 -19765 0 c 0-1 --> -1 c (-b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ -b^{111, 6}_0 ∧ -p_666) -> ( b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ b^{111, 7}_0) c in CNF: c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ p_666 ∨ b^{111, 7}_2 c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ p_666 ∨ -b^{111, 7}_1 c b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ p_666 ∨ b^{111, 7}_0 c in DIMACS: 19760 19761 19762 666 19763 0 19760 19761 19762 666 -19764 0 19760 19761 19762 666 19765 0 c -1-1 --> -2 c ( b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ b^{111, 6}_0 ∧ -p_666) -> ( b^{111, 7}_2 ∧ b^{111, 7}_1 ∧ -b^{111, 7}_0) c in CNF: c -b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ p_666 ∨ b^{111, 7}_2 c -b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ p_666 ∨ b^{111, 7}_1 c -b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ p_666 ∨ -b^{111, 7}_0 c in DIMACS: -19760 19761 -19762 666 19763 0 -19760 19761 -19762 666 19764 0 -19760 19761 -19762 666 -19765 0 c -2-1 --> break c ( b^{111, 6}_2 ∧ b^{111, 6}_1 ∧ -b^{111, 6}_0 ∧ -p_666) -> break c in CNF: c -b^{111, 6}_2 ∨ -b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ p_666 ∨ break c in DIMACS: -19760 -19761 19762 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{111, 6}_2 ∧ -b^{111, 6}_1 ∧ -b^{111, 6}_0 ∧ true) c in CNF: c -b^{111, 6}_2 ∨ b^{111, 6}_1 ∨ b^{111, 6}_0 ∨ false c in DIMACS: -19760 19761 19762 0 c 3 does not represent an automaton state. c -(-b^{111, 6}_2 ∧ b^{111, 6}_1 ∧ b^{111, 6}_0 ∧ true) c in CNF: c b^{111, 6}_2 ∨ -b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ false c in DIMACS: 19760 -19761 -19762 0 c -3 does not represent an automaton state. c -( b^{111, 6}_2 ∧ b^{111, 6}_1 ∧ b^{111, 6}_0 ∧ true) c in CNF: c -b^{111, 6}_2 ∨ -b^{111, 6}_1 ∨ -b^{111, 6}_0 ∨ false c in DIMACS: -19760 -19761 -19762 0 c i = 7 c -2+1 --> -1 c ( b^{111, 7}_2 ∧ b^{111, 7}_1 ∧ -b^{111, 7}_0 ∧ p_777) -> ( b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ b^{111, 8}_0) c in CNF: c -b^{111, 7}_2 ∨ -b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ -p_777 ∨ b^{111, 8}_2 c -b^{111, 7}_2 ∨ -b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ -p_777 ∨ -b^{111, 8}_1 c -b^{111, 7}_2 ∨ -b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ -p_777 ∨ b^{111, 8}_0 c in DIMACS: -19763 -19764 19765 -777 19766 0 -19763 -19764 19765 -777 -19767 0 -19763 -19764 19765 -777 19768 0 c -1+1 --> 0 c ( b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ b^{111, 7}_0 ∧ p_777) -> (-b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ -b^{111, 8}_0) c in CNF: c -b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ -p_777 ∨ -b^{111, 8}_2 c -b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ -p_777 ∨ -b^{111, 8}_1 c -b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ -p_777 ∨ -b^{111, 8}_0 c in DIMACS: -19763 19764 -19765 -777 -19766 0 -19763 19764 -19765 -777 -19767 0 -19763 19764 -19765 -777 -19768 0 c 0+1 --> 1 c (-b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ -b^{111, 7}_0 ∧ p_777) -> (-b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ b^{111, 8}_0) c in CNF: c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ -p_777 ∨ -b^{111, 8}_2 c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ -p_777 ∨ -b^{111, 8}_1 c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ -p_777 ∨ b^{111, 8}_0 c in DIMACS: 19763 19764 19765 -777 -19766 0 19763 19764 19765 -777 -19767 0 19763 19764 19765 -777 19768 0 c 1+1 --> 2 c (-b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ b^{111, 7}_0 ∧ p_777) -> (-b^{111, 8}_2 ∧ b^{111, 8}_1 ∧ -b^{111, 8}_0) c in CNF: c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ -p_777 ∨ -b^{111, 8}_2 c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ -p_777 ∨ b^{111, 8}_1 c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ -p_777 ∨ -b^{111, 8}_0 c in DIMACS: 19763 19764 -19765 -777 -19766 0 19763 19764 -19765 -777 19767 0 19763 19764 -19765 -777 -19768 0 c 2+1 --> break c (-b^{111, 7}_2 ∧ b^{111, 7}_1 ∧ -b^{111, 7}_0 ∧ p_777) -> break c in CNF: c b^{111, 7}_2 ∨ -b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ -p_777 ∨ break c in DIMACS: 19763 -19764 19765 -777 1162 0 c 2-1 --> 1 c (-b^{111, 7}_2 ∧ b^{111, 7}_1 ∧ -b^{111, 7}_0 ∧ -p_777) -> (-b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ b^{111, 8}_0) c in CNF: c b^{111, 7}_2 ∨ -b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ p_777 ∨ -b^{111, 8}_2 c b^{111, 7}_2 ∨ -b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ p_777 ∨ -b^{111, 8}_1 c b^{111, 7}_2 ∨ -b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ p_777 ∨ b^{111, 8}_0 c in DIMACS: 19763 -19764 19765 777 -19766 0 19763 -19764 19765 777 -19767 0 19763 -19764 19765 777 19768 0 c 1-1 --> 0 c (-b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ b^{111, 7}_0 ∧ -p_777) -> (-b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ -b^{111, 8}_0) c in CNF: c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ p_777 ∨ -b^{111, 8}_2 c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ p_777 ∨ -b^{111, 8}_1 c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ p_777 ∨ -b^{111, 8}_0 c in DIMACS: 19763 19764 -19765 777 -19766 0 19763 19764 -19765 777 -19767 0 19763 19764 -19765 777 -19768 0 c 0-1 --> -1 c (-b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ -b^{111, 7}_0 ∧ -p_777) -> ( b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ b^{111, 8}_0) c in CNF: c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ p_777 ∨ b^{111, 8}_2 c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ p_777 ∨ -b^{111, 8}_1 c b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ p_777 ∨ b^{111, 8}_0 c in DIMACS: 19763 19764 19765 777 19766 0 19763 19764 19765 777 -19767 0 19763 19764 19765 777 19768 0 c -1-1 --> -2 c ( b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ b^{111, 7}_0 ∧ -p_777) -> ( b^{111, 8}_2 ∧ b^{111, 8}_1 ∧ -b^{111, 8}_0) c in CNF: c -b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ p_777 ∨ b^{111, 8}_2 c -b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ p_777 ∨ b^{111, 8}_1 c -b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ p_777 ∨ -b^{111, 8}_0 c in DIMACS: -19763 19764 -19765 777 19766 0 -19763 19764 -19765 777 19767 0 -19763 19764 -19765 777 -19768 0 c -2-1 --> break c ( b^{111, 7}_2 ∧ b^{111, 7}_1 ∧ -b^{111, 7}_0 ∧ -p_777) -> break c in CNF: c -b^{111, 7}_2 ∨ -b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ p_777 ∨ break c in DIMACS: -19763 -19764 19765 777 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{111, 7}_2 ∧ -b^{111, 7}_1 ∧ -b^{111, 7}_0 ∧ true) c in CNF: c -b^{111, 7}_2 ∨ b^{111, 7}_1 ∨ b^{111, 7}_0 ∨ false c in DIMACS: -19763 19764 19765 0 c 3 does not represent an automaton state. c -(-b^{111, 7}_2 ∧ b^{111, 7}_1 ∧ b^{111, 7}_0 ∧ true) c in CNF: c b^{111, 7}_2 ∨ -b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ false c in DIMACS: 19763 -19764 -19765 0 c -3 does not represent an automaton state. c -( b^{111, 7}_2 ∧ b^{111, 7}_1 ∧ b^{111, 7}_0 ∧ true) c in CNF: c -b^{111, 7}_2 ∨ -b^{111, 7}_1 ∨ -b^{111, 7}_0 ∨ false c in DIMACS: -19763 -19764 -19765 0 c i = 8 c -2+1 --> -1 c ( b^{111, 8}_2 ∧ b^{111, 8}_1 ∧ -b^{111, 8}_0 ∧ p_888) -> ( b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ b^{111, 9}_0) c in CNF: c -b^{111, 8}_2 ∨ -b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ -p_888 ∨ b^{111, 9}_2 c -b^{111, 8}_2 ∨ -b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ -p_888 ∨ -b^{111, 9}_1 c -b^{111, 8}_2 ∨ -b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ -p_888 ∨ b^{111, 9}_0 c in DIMACS: -19766 -19767 19768 -888 19769 0 -19766 -19767 19768 -888 -19770 0 -19766 -19767 19768 -888 19771 0 c -1+1 --> 0 c ( b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ b^{111, 8}_0 ∧ p_888) -> (-b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ -b^{111, 9}_0) c in CNF: c -b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ -p_888 ∨ -b^{111, 9}_2 c -b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ -p_888 ∨ -b^{111, 9}_1 c -b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ -p_888 ∨ -b^{111, 9}_0 c in DIMACS: -19766 19767 -19768 -888 -19769 0 -19766 19767 -19768 -888 -19770 0 -19766 19767 -19768 -888 -19771 0 c 0+1 --> 1 c (-b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ -b^{111, 8}_0 ∧ p_888) -> (-b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ b^{111, 9}_0) c in CNF: c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ -p_888 ∨ -b^{111, 9}_2 c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ -p_888 ∨ -b^{111, 9}_1 c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ -p_888 ∨ b^{111, 9}_0 c in DIMACS: 19766 19767 19768 -888 -19769 0 19766 19767 19768 -888 -19770 0 19766 19767 19768 -888 19771 0 c 1+1 --> 2 c (-b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ b^{111, 8}_0 ∧ p_888) -> (-b^{111, 9}_2 ∧ b^{111, 9}_1 ∧ -b^{111, 9}_0) c in CNF: c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ -p_888 ∨ -b^{111, 9}_2 c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ -p_888 ∨ b^{111, 9}_1 c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ -p_888 ∨ -b^{111, 9}_0 c in DIMACS: 19766 19767 -19768 -888 -19769 0 19766 19767 -19768 -888 19770 0 19766 19767 -19768 -888 -19771 0 c 2+1 --> break c (-b^{111, 8}_2 ∧ b^{111, 8}_1 ∧ -b^{111, 8}_0 ∧ p_888) -> break c in CNF: c b^{111, 8}_2 ∨ -b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ -p_888 ∨ break c in DIMACS: 19766 -19767 19768 -888 1162 0 c 2-1 --> 1 c (-b^{111, 8}_2 ∧ b^{111, 8}_1 ∧ -b^{111, 8}_0 ∧ -p_888) -> (-b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ b^{111, 9}_0) c in CNF: c b^{111, 8}_2 ∨ -b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ p_888 ∨ -b^{111, 9}_2 c b^{111, 8}_2 ∨ -b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ p_888 ∨ -b^{111, 9}_1 c b^{111, 8}_2 ∨ -b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ p_888 ∨ b^{111, 9}_0 c in DIMACS: 19766 -19767 19768 888 -19769 0 19766 -19767 19768 888 -19770 0 19766 -19767 19768 888 19771 0 c 1-1 --> 0 c (-b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ b^{111, 8}_0 ∧ -p_888) -> (-b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ -b^{111, 9}_0) c in CNF: c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ p_888 ∨ -b^{111, 9}_2 c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ p_888 ∨ -b^{111, 9}_1 c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ p_888 ∨ -b^{111, 9}_0 c in DIMACS: 19766 19767 -19768 888 -19769 0 19766 19767 -19768 888 -19770 0 19766 19767 -19768 888 -19771 0 c 0-1 --> -1 c (-b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ -b^{111, 8}_0 ∧ -p_888) -> ( b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ b^{111, 9}_0) c in CNF: c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ p_888 ∨ b^{111, 9}_2 c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ p_888 ∨ -b^{111, 9}_1 c b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ p_888 ∨ b^{111, 9}_0 c in DIMACS: 19766 19767 19768 888 19769 0 19766 19767 19768 888 -19770 0 19766 19767 19768 888 19771 0 c -1-1 --> -2 c ( b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ b^{111, 8}_0 ∧ -p_888) -> ( b^{111, 9}_2 ∧ b^{111, 9}_1 ∧ -b^{111, 9}_0) c in CNF: c -b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ p_888 ∨ b^{111, 9}_2 c -b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ p_888 ∨ b^{111, 9}_1 c -b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ p_888 ∨ -b^{111, 9}_0 c in DIMACS: -19766 19767 -19768 888 19769 0 -19766 19767 -19768 888 19770 0 -19766 19767 -19768 888 -19771 0 c -2-1 --> break c ( b^{111, 8}_2 ∧ b^{111, 8}_1 ∧ -b^{111, 8}_0 ∧ -p_888) -> break c in CNF: c -b^{111, 8}_2 ∨ -b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ p_888 ∨ break c in DIMACS: -19766 -19767 19768 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{111, 8}_2 ∧ -b^{111, 8}_1 ∧ -b^{111, 8}_0 ∧ true) c in CNF: c -b^{111, 8}_2 ∨ b^{111, 8}_1 ∨ b^{111, 8}_0 ∨ false c in DIMACS: -19766 19767 19768 0 c 3 does not represent an automaton state. c -(-b^{111, 8}_2 ∧ b^{111, 8}_1 ∧ b^{111, 8}_0 ∧ true) c in CNF: c b^{111, 8}_2 ∨ -b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ false c in DIMACS: 19766 -19767 -19768 0 c -3 does not represent an automaton state. c -( b^{111, 8}_2 ∧ b^{111, 8}_1 ∧ b^{111, 8}_0 ∧ true) c in CNF: c -b^{111, 8}_2 ∨ -b^{111, 8}_1 ∨ -b^{111, 8}_0 ∨ false c in DIMACS: -19766 -19767 -19768 0 c i = 9 c -2+1 --> -1 c ( b^{111, 9}_2 ∧ b^{111, 9}_1 ∧ -b^{111, 9}_0 ∧ p_999) -> ( b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ b^{111, 10}_0) c in CNF: c -b^{111, 9}_2 ∨ -b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ -p_999 ∨ b^{111, 10}_2 c -b^{111, 9}_2 ∨ -b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ -p_999 ∨ -b^{111, 10}_1 c -b^{111, 9}_2 ∨ -b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ -p_999 ∨ b^{111, 10}_0 c in DIMACS: -19769 -19770 19771 -999 19772 0 -19769 -19770 19771 -999 -19773 0 -19769 -19770 19771 -999 19774 0 c -1+1 --> 0 c ( b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ b^{111, 9}_0 ∧ p_999) -> (-b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ -b^{111, 10}_0) c in CNF: c -b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ -p_999 ∨ -b^{111, 10}_2 c -b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ -p_999 ∨ -b^{111, 10}_1 c -b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ -p_999 ∨ -b^{111, 10}_0 c in DIMACS: -19769 19770 -19771 -999 -19772 0 -19769 19770 -19771 -999 -19773 0 -19769 19770 -19771 -999 -19774 0 c 0+1 --> 1 c (-b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ -b^{111, 9}_0 ∧ p_999) -> (-b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ b^{111, 10}_0) c in CNF: c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ -p_999 ∨ -b^{111, 10}_2 c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ -p_999 ∨ -b^{111, 10}_1 c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ -p_999 ∨ b^{111, 10}_0 c in DIMACS: 19769 19770 19771 -999 -19772 0 19769 19770 19771 -999 -19773 0 19769 19770 19771 -999 19774 0 c 1+1 --> 2 c (-b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ b^{111, 9}_0 ∧ p_999) -> (-b^{111, 10}_2 ∧ b^{111, 10}_1 ∧ -b^{111, 10}_0) c in CNF: c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ -p_999 ∨ -b^{111, 10}_2 c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ -p_999 ∨ b^{111, 10}_1 c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ -p_999 ∨ -b^{111, 10}_0 c in DIMACS: 19769 19770 -19771 -999 -19772 0 19769 19770 -19771 -999 19773 0 19769 19770 -19771 -999 -19774 0 c 2+1 --> break c (-b^{111, 9}_2 ∧ b^{111, 9}_1 ∧ -b^{111, 9}_0 ∧ p_999) -> break c in CNF: c b^{111, 9}_2 ∨ -b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ -p_999 ∨ break c in DIMACS: 19769 -19770 19771 -999 1162 0 c 2-1 --> 1 c (-b^{111, 9}_2 ∧ b^{111, 9}_1 ∧ -b^{111, 9}_0 ∧ -p_999) -> (-b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ b^{111, 10}_0) c in CNF: c b^{111, 9}_2 ∨ -b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ p_999 ∨ -b^{111, 10}_2 c b^{111, 9}_2 ∨ -b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ p_999 ∨ -b^{111, 10}_1 c b^{111, 9}_2 ∨ -b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ p_999 ∨ b^{111, 10}_0 c in DIMACS: 19769 -19770 19771 999 -19772 0 19769 -19770 19771 999 -19773 0 19769 -19770 19771 999 19774 0 c 1-1 --> 0 c (-b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ b^{111, 9}_0 ∧ -p_999) -> (-b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ -b^{111, 10}_0) c in CNF: c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ p_999 ∨ -b^{111, 10}_2 c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ p_999 ∨ -b^{111, 10}_1 c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ p_999 ∨ -b^{111, 10}_0 c in DIMACS: 19769 19770 -19771 999 -19772 0 19769 19770 -19771 999 -19773 0 19769 19770 -19771 999 -19774 0 c 0-1 --> -1 c (-b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ -b^{111, 9}_0 ∧ -p_999) -> ( b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ b^{111, 10}_0) c in CNF: c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ p_999 ∨ b^{111, 10}_2 c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ p_999 ∨ -b^{111, 10}_1 c b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ p_999 ∨ b^{111, 10}_0 c in DIMACS: 19769 19770 19771 999 19772 0 19769 19770 19771 999 -19773 0 19769 19770 19771 999 19774 0 c -1-1 --> -2 c ( b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ b^{111, 9}_0 ∧ -p_999) -> ( b^{111, 10}_2 ∧ b^{111, 10}_1 ∧ -b^{111, 10}_0) c in CNF: c -b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ p_999 ∨ b^{111, 10}_2 c -b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ p_999 ∨ b^{111, 10}_1 c -b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ p_999 ∨ -b^{111, 10}_0 c in DIMACS: -19769 19770 -19771 999 19772 0 -19769 19770 -19771 999 19773 0 -19769 19770 -19771 999 -19774 0 c -2-1 --> break c ( b^{111, 9}_2 ∧ b^{111, 9}_1 ∧ -b^{111, 9}_0 ∧ -p_999) -> break c in CNF: c -b^{111, 9}_2 ∨ -b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ p_999 ∨ break c in DIMACS: -19769 -19770 19771 999 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{111, 9}_2 ∧ -b^{111, 9}_1 ∧ -b^{111, 9}_0 ∧ true) c in CNF: c -b^{111, 9}_2 ∨ b^{111, 9}_1 ∨ b^{111, 9}_0 ∨ false c in DIMACS: -19769 19770 19771 0 c 3 does not represent an automaton state. c -(-b^{111, 9}_2 ∧ b^{111, 9}_1 ∧ b^{111, 9}_0 ∧ true) c in CNF: c b^{111, 9}_2 ∨ -b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ false c in DIMACS: 19769 -19770 -19771 0 c -3 does not represent an automaton state. c -( b^{111, 9}_2 ∧ b^{111, 9}_1 ∧ b^{111, 9}_0 ∧ true) c in CNF: c -b^{111, 9}_2 ∨ -b^{111, 9}_1 ∨ -b^{111, 9}_0 ∨ false c in DIMACS: -19769 -19770 -19771 0 c i = 10 c -2+1 --> -1 c ( b^{111, 10}_2 ∧ b^{111, 10}_1 ∧ -b^{111, 10}_0 ∧ p_1110) -> ( b^{111, 11}_2 ∧ -b^{111, 11}_1 ∧ b^{111, 11}_0) c in CNF: c -b^{111, 10}_2 ∨ -b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ -p_1110 ∨ b^{111, 11}_2 c -b^{111, 10}_2 ∨ -b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ -p_1110 ∨ -b^{111, 11}_1 c -b^{111, 10}_2 ∨ -b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ -p_1110 ∨ b^{111, 11}_0 c in DIMACS: -19772 -19773 19774 -1110 19775 0 -19772 -19773 19774 -1110 -19776 0 -19772 -19773 19774 -1110 19777 0 c -1+1 --> 0 c ( b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ b^{111, 10}_0 ∧ p_1110) -> (-b^{111, 11}_2 ∧ -b^{111, 11}_1 ∧ -b^{111, 11}_0) c in CNF: c -b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ -p_1110 ∨ -b^{111, 11}_2 c -b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ -p_1110 ∨ -b^{111, 11}_1 c -b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ -p_1110 ∨ -b^{111, 11}_0 c in DIMACS: -19772 19773 -19774 -1110 -19775 0 -19772 19773 -19774 -1110 -19776 0 -19772 19773 -19774 -1110 -19777 0 c 0+1 --> 1 c (-b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ -b^{111, 10}_0 ∧ p_1110) -> (-b^{111, 11}_2 ∧ -b^{111, 11}_1 ∧ b^{111, 11}_0) c in CNF: c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ -p_1110 ∨ -b^{111, 11}_2 c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ -p_1110 ∨ -b^{111, 11}_1 c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ -p_1110 ∨ b^{111, 11}_0 c in DIMACS: 19772 19773 19774 -1110 -19775 0 19772 19773 19774 -1110 -19776 0 19772 19773 19774 -1110 19777 0 c 1+1 --> 2 c (-b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ b^{111, 10}_0 ∧ p_1110) -> (-b^{111, 11}_2 ∧ b^{111, 11}_1 ∧ -b^{111, 11}_0) c in CNF: c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ -p_1110 ∨ -b^{111, 11}_2 c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ -p_1110 ∨ b^{111, 11}_1 c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ -p_1110 ∨ -b^{111, 11}_0 c in DIMACS: 19772 19773 -19774 -1110 -19775 0 19772 19773 -19774 -1110 19776 0 19772 19773 -19774 -1110 -19777 0 c 2+1 --> break c (-b^{111, 10}_2 ∧ b^{111, 10}_1 ∧ -b^{111, 10}_0 ∧ p_1110) -> break c in CNF: c b^{111, 10}_2 ∨ -b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ -p_1110 ∨ break c in DIMACS: 19772 -19773 19774 -1110 1162 0 c 2-1 --> 1 c (-b^{111, 10}_2 ∧ b^{111, 10}_1 ∧ -b^{111, 10}_0 ∧ -p_1110) -> (-b^{111, 11}_2 ∧ -b^{111, 11}_1 ∧ b^{111, 11}_0) c in CNF: c b^{111, 10}_2 ∨ -b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ p_1110 ∨ -b^{111, 11}_2 c b^{111, 10}_2 ∨ -b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ p_1110 ∨ -b^{111, 11}_1 c b^{111, 10}_2 ∨ -b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ p_1110 ∨ b^{111, 11}_0 c in DIMACS: 19772 -19773 19774 1110 -19775 0 19772 -19773 19774 1110 -19776 0 19772 -19773 19774 1110 19777 0 c 1-1 --> 0 c (-b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ b^{111, 10}_0 ∧ -p_1110) -> (-b^{111, 11}_2 ∧ -b^{111, 11}_1 ∧ -b^{111, 11}_0) c in CNF: c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ p_1110 ∨ -b^{111, 11}_2 c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ p_1110 ∨ -b^{111, 11}_1 c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ p_1110 ∨ -b^{111, 11}_0 c in DIMACS: 19772 19773 -19774 1110 -19775 0 19772 19773 -19774 1110 -19776 0 19772 19773 -19774 1110 -19777 0 c 0-1 --> -1 c (-b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ -b^{111, 10}_0 ∧ -p_1110) -> ( b^{111, 11}_2 ∧ -b^{111, 11}_1 ∧ b^{111, 11}_0) c in CNF: c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ p_1110 ∨ b^{111, 11}_2 c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ p_1110 ∨ -b^{111, 11}_1 c b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ p_1110 ∨ b^{111, 11}_0 c in DIMACS: 19772 19773 19774 1110 19775 0 19772 19773 19774 1110 -19776 0 19772 19773 19774 1110 19777 0 c -1-1 --> -2 c ( b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ b^{111, 10}_0 ∧ -p_1110) -> ( b^{111, 11}_2 ∧ b^{111, 11}_1 ∧ -b^{111, 11}_0) c in CNF: c -b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ p_1110 ∨ b^{111, 11}_2 c -b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ p_1110 ∨ b^{111, 11}_1 c -b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ p_1110 ∨ -b^{111, 11}_0 c in DIMACS: -19772 19773 -19774 1110 19775 0 -19772 19773 -19774 1110 19776 0 -19772 19773 -19774 1110 -19777 0 c -2-1 --> break c ( b^{111, 10}_2 ∧ b^{111, 10}_1 ∧ -b^{111, 10}_0 ∧ -p_1110) -> break c in CNF: c -b^{111, 10}_2 ∨ -b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ p_1110 ∨ break c in DIMACS: -19772 -19773 19774 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{111, 10}_2 ∧ -b^{111, 10}_1 ∧ -b^{111, 10}_0 ∧ true) c in CNF: c -b^{111, 10}_2 ∨ b^{111, 10}_1 ∨ b^{111, 10}_0 ∨ false c in DIMACS: -19772 19773 19774 0 c 3 does not represent an automaton state. c -(-b^{111, 10}_2 ∧ b^{111, 10}_1 ∧ b^{111, 10}_0 ∧ true) c in CNF: c b^{111, 10}_2 ∨ -b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ false c in DIMACS: 19772 -19773 -19774 0 c -3 does not represent an automaton state. c -( b^{111, 10}_2 ∧ b^{111, 10}_1 ∧ b^{111, 10}_0 ∧ true) c in CNF: c -b^{111, 10}_2 ∨ -b^{111, 10}_1 ∨ -b^{111, 10}_0 ∨ false c in DIMACS: -19772 -19773 -19774 0 c INIT for k = 112 c -b^{112, 1}_2 c -b^{112, 1}_1 c -b^{112, 1}_0 c in DIMACS: -19778 0 -19779 0 -19780 0 c Transitions for k = 112 c i = 1 c -2+1 --> -1 c ( b^{112, 1}_2 ∧ b^{112, 1}_1 ∧ -b^{112, 1}_0 ∧ p_112) -> ( b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ b^{112, 2}_0) c in CNF: c -b^{112, 1}_2 ∨ -b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ -p_112 ∨ b^{112, 2}_2 c -b^{112, 1}_2 ∨ -b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ -p_112 ∨ -b^{112, 2}_1 c -b^{112, 1}_2 ∨ -b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ -p_112 ∨ b^{112, 2}_0 c in DIMACS: -19778 -19779 19780 -112 19781 0 -19778 -19779 19780 -112 -19782 0 -19778 -19779 19780 -112 19783 0 c -1+1 --> 0 c ( b^{112, 1}_2 ∧ -b^{112, 1}_1 ∧ b^{112, 1}_0 ∧ p_112) -> (-b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ -b^{112, 2}_0) c in CNF: c -b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ -p_112 ∨ -b^{112, 2}_2 c -b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ -p_112 ∨ -b^{112, 2}_1 c -b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ -p_112 ∨ -b^{112, 2}_0 c in DIMACS: -19778 19779 -19780 -112 -19781 0 -19778 19779 -19780 -112 -19782 0 -19778 19779 -19780 -112 -19783 0 c 0+1 --> 1 c (-b^{112, 1}_2 ∧ -b^{112, 1}_1 ∧ -b^{112, 1}_0 ∧ p_112) -> (-b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ b^{112, 2}_0) c in CNF: c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ -p_112 ∨ -b^{112, 2}_2 c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ -p_112 ∨ -b^{112, 2}_1 c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ -p_112 ∨ b^{112, 2}_0 c in DIMACS: 19778 19779 19780 -112 -19781 0 19778 19779 19780 -112 -19782 0 19778 19779 19780 -112 19783 0 c 1+1 --> 2 c (-b^{112, 1}_2 ∧ -b^{112, 1}_1 ∧ b^{112, 1}_0 ∧ p_112) -> (-b^{112, 2}_2 ∧ b^{112, 2}_1 ∧ -b^{112, 2}_0) c in CNF: c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ -p_112 ∨ -b^{112, 2}_2 c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ -p_112 ∨ b^{112, 2}_1 c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ -p_112 ∨ -b^{112, 2}_0 c in DIMACS: 19778 19779 -19780 -112 -19781 0 19778 19779 -19780 -112 19782 0 19778 19779 -19780 -112 -19783 0 c 2+1 --> break c (-b^{112, 1}_2 ∧ b^{112, 1}_1 ∧ -b^{112, 1}_0 ∧ p_112) -> break c in CNF: c b^{112, 1}_2 ∨ -b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ -p_112 ∨ break c in DIMACS: 19778 -19779 19780 -112 1162 0 c 2-1 --> 1 c (-b^{112, 1}_2 ∧ b^{112, 1}_1 ∧ -b^{112, 1}_0 ∧ -p_112) -> (-b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ b^{112, 2}_0) c in CNF: c b^{112, 1}_2 ∨ -b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ p_112 ∨ -b^{112, 2}_2 c b^{112, 1}_2 ∨ -b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ p_112 ∨ -b^{112, 2}_1 c b^{112, 1}_2 ∨ -b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ p_112 ∨ b^{112, 2}_0 c in DIMACS: 19778 -19779 19780 112 -19781 0 19778 -19779 19780 112 -19782 0 19778 -19779 19780 112 19783 0 c 1-1 --> 0 c (-b^{112, 1}_2 ∧ -b^{112, 1}_1 ∧ b^{112, 1}_0 ∧ -p_112) -> (-b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ -b^{112, 2}_0) c in CNF: c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ p_112 ∨ -b^{112, 2}_2 c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ p_112 ∨ -b^{112, 2}_1 c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ p_112 ∨ -b^{112, 2}_0 c in DIMACS: 19778 19779 -19780 112 -19781 0 19778 19779 -19780 112 -19782 0 19778 19779 -19780 112 -19783 0 c 0-1 --> -1 c (-b^{112, 1}_2 ∧ -b^{112, 1}_1 ∧ -b^{112, 1}_0 ∧ -p_112) -> ( b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ b^{112, 2}_0) c in CNF: c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ p_112 ∨ b^{112, 2}_2 c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ p_112 ∨ -b^{112, 2}_1 c b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ p_112 ∨ b^{112, 2}_0 c in DIMACS: 19778 19779 19780 112 19781 0 19778 19779 19780 112 -19782 0 19778 19779 19780 112 19783 0 c -1-1 --> -2 c ( b^{112, 1}_2 ∧ -b^{112, 1}_1 ∧ b^{112, 1}_0 ∧ -p_112) -> ( b^{112, 2}_2 ∧ b^{112, 2}_1 ∧ -b^{112, 2}_0) c in CNF: c -b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ p_112 ∨ b^{112, 2}_2 c -b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ p_112 ∨ b^{112, 2}_1 c -b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ p_112 ∨ -b^{112, 2}_0 c in DIMACS: -19778 19779 -19780 112 19781 0 -19778 19779 -19780 112 19782 0 -19778 19779 -19780 112 -19783 0 c -2-1 --> break c ( b^{112, 1}_2 ∧ b^{112, 1}_1 ∧ -b^{112, 1}_0 ∧ -p_112) -> break c in CNF: c -b^{112, 1}_2 ∨ -b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ p_112 ∨ break c in DIMACS: -19778 -19779 19780 112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{112, 1}_2 ∧ -b^{112, 1}_1 ∧ -b^{112, 1}_0 ∧ true) c in CNF: c -b^{112, 1}_2 ∨ b^{112, 1}_1 ∨ b^{112, 1}_0 ∨ false c in DIMACS: -19778 19779 19780 0 c 3 does not represent an automaton state. c -(-b^{112, 1}_2 ∧ b^{112, 1}_1 ∧ b^{112, 1}_0 ∧ true) c in CNF: c b^{112, 1}_2 ∨ -b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ false c in DIMACS: 19778 -19779 -19780 0 c -3 does not represent an automaton state. c -( b^{112, 1}_2 ∧ b^{112, 1}_1 ∧ b^{112, 1}_0 ∧ true) c in CNF: c -b^{112, 1}_2 ∨ -b^{112, 1}_1 ∨ -b^{112, 1}_0 ∨ false c in DIMACS: -19778 -19779 -19780 0 c i = 2 c -2+1 --> -1 c ( b^{112, 2}_2 ∧ b^{112, 2}_1 ∧ -b^{112, 2}_0 ∧ p_224) -> ( b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ b^{112, 3}_0) c in CNF: c -b^{112, 2}_2 ∨ -b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ -p_224 ∨ b^{112, 3}_2 c -b^{112, 2}_2 ∨ -b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ -p_224 ∨ -b^{112, 3}_1 c -b^{112, 2}_2 ∨ -b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ -p_224 ∨ b^{112, 3}_0 c in DIMACS: -19781 -19782 19783 -224 19784 0 -19781 -19782 19783 -224 -19785 0 -19781 -19782 19783 -224 19786 0 c -1+1 --> 0 c ( b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ b^{112, 2}_0 ∧ p_224) -> (-b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ -b^{112, 3}_0) c in CNF: c -b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ -p_224 ∨ -b^{112, 3}_2 c -b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ -p_224 ∨ -b^{112, 3}_1 c -b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ -p_224 ∨ -b^{112, 3}_0 c in DIMACS: -19781 19782 -19783 -224 -19784 0 -19781 19782 -19783 -224 -19785 0 -19781 19782 -19783 -224 -19786 0 c 0+1 --> 1 c (-b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ -b^{112, 2}_0 ∧ p_224) -> (-b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ b^{112, 3}_0) c in CNF: c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ -p_224 ∨ -b^{112, 3}_2 c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ -p_224 ∨ -b^{112, 3}_1 c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ -p_224 ∨ b^{112, 3}_0 c in DIMACS: 19781 19782 19783 -224 -19784 0 19781 19782 19783 -224 -19785 0 19781 19782 19783 -224 19786 0 c 1+1 --> 2 c (-b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ b^{112, 2}_0 ∧ p_224) -> (-b^{112, 3}_2 ∧ b^{112, 3}_1 ∧ -b^{112, 3}_0) c in CNF: c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ -p_224 ∨ -b^{112, 3}_2 c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ -p_224 ∨ b^{112, 3}_1 c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ -p_224 ∨ -b^{112, 3}_0 c in DIMACS: 19781 19782 -19783 -224 -19784 0 19781 19782 -19783 -224 19785 0 19781 19782 -19783 -224 -19786 0 c 2+1 --> break c (-b^{112, 2}_2 ∧ b^{112, 2}_1 ∧ -b^{112, 2}_0 ∧ p_224) -> break c in CNF: c b^{112, 2}_2 ∨ -b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ -p_224 ∨ break c in DIMACS: 19781 -19782 19783 -224 1162 0 c 2-1 --> 1 c (-b^{112, 2}_2 ∧ b^{112, 2}_1 ∧ -b^{112, 2}_0 ∧ -p_224) -> (-b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ b^{112, 3}_0) c in CNF: c b^{112, 2}_2 ∨ -b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ p_224 ∨ -b^{112, 3}_2 c b^{112, 2}_2 ∨ -b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ p_224 ∨ -b^{112, 3}_1 c b^{112, 2}_2 ∨ -b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ p_224 ∨ b^{112, 3}_0 c in DIMACS: 19781 -19782 19783 224 -19784 0 19781 -19782 19783 224 -19785 0 19781 -19782 19783 224 19786 0 c 1-1 --> 0 c (-b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ b^{112, 2}_0 ∧ -p_224) -> (-b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ -b^{112, 3}_0) c in CNF: c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ p_224 ∨ -b^{112, 3}_2 c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ p_224 ∨ -b^{112, 3}_1 c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ p_224 ∨ -b^{112, 3}_0 c in DIMACS: 19781 19782 -19783 224 -19784 0 19781 19782 -19783 224 -19785 0 19781 19782 -19783 224 -19786 0 c 0-1 --> -1 c (-b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ -b^{112, 2}_0 ∧ -p_224) -> ( b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ b^{112, 3}_0) c in CNF: c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ p_224 ∨ b^{112, 3}_2 c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ p_224 ∨ -b^{112, 3}_1 c b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ p_224 ∨ b^{112, 3}_0 c in DIMACS: 19781 19782 19783 224 19784 0 19781 19782 19783 224 -19785 0 19781 19782 19783 224 19786 0 c -1-1 --> -2 c ( b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ b^{112, 2}_0 ∧ -p_224) -> ( b^{112, 3}_2 ∧ b^{112, 3}_1 ∧ -b^{112, 3}_0) c in CNF: c -b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ p_224 ∨ b^{112, 3}_2 c -b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ p_224 ∨ b^{112, 3}_1 c -b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ p_224 ∨ -b^{112, 3}_0 c in DIMACS: -19781 19782 -19783 224 19784 0 -19781 19782 -19783 224 19785 0 -19781 19782 -19783 224 -19786 0 c -2-1 --> break c ( b^{112, 2}_2 ∧ b^{112, 2}_1 ∧ -b^{112, 2}_0 ∧ -p_224) -> break c in CNF: c -b^{112, 2}_2 ∨ -b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ p_224 ∨ break c in DIMACS: -19781 -19782 19783 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{112, 2}_2 ∧ -b^{112, 2}_1 ∧ -b^{112, 2}_0 ∧ true) c in CNF: c -b^{112, 2}_2 ∨ b^{112, 2}_1 ∨ b^{112, 2}_0 ∨ false c in DIMACS: -19781 19782 19783 0 c 3 does not represent an automaton state. c -(-b^{112, 2}_2 ∧ b^{112, 2}_1 ∧ b^{112, 2}_0 ∧ true) c in CNF: c b^{112, 2}_2 ∨ -b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ false c in DIMACS: 19781 -19782 -19783 0 c -3 does not represent an automaton state. c -( b^{112, 2}_2 ∧ b^{112, 2}_1 ∧ b^{112, 2}_0 ∧ true) c in CNF: c -b^{112, 2}_2 ∨ -b^{112, 2}_1 ∨ -b^{112, 2}_0 ∨ false c in DIMACS: -19781 -19782 -19783 0 c i = 3 c -2+1 --> -1 c ( b^{112, 3}_2 ∧ b^{112, 3}_1 ∧ -b^{112, 3}_0 ∧ p_336) -> ( b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ b^{112, 4}_0) c in CNF: c -b^{112, 3}_2 ∨ -b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ -p_336 ∨ b^{112, 4}_2 c -b^{112, 3}_2 ∨ -b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ -p_336 ∨ -b^{112, 4}_1 c -b^{112, 3}_2 ∨ -b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ -p_336 ∨ b^{112, 4}_0 c in DIMACS: -19784 -19785 19786 -336 19787 0 -19784 -19785 19786 -336 -19788 0 -19784 -19785 19786 -336 19789 0 c -1+1 --> 0 c ( b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ b^{112, 3}_0 ∧ p_336) -> (-b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ -b^{112, 4}_0) c in CNF: c -b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ -p_336 ∨ -b^{112, 4}_2 c -b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ -p_336 ∨ -b^{112, 4}_1 c -b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ -p_336 ∨ -b^{112, 4}_0 c in DIMACS: -19784 19785 -19786 -336 -19787 0 -19784 19785 -19786 -336 -19788 0 -19784 19785 -19786 -336 -19789 0 c 0+1 --> 1 c (-b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ -b^{112, 3}_0 ∧ p_336) -> (-b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ b^{112, 4}_0) c in CNF: c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ -p_336 ∨ -b^{112, 4}_2 c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ -p_336 ∨ -b^{112, 4}_1 c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ -p_336 ∨ b^{112, 4}_0 c in DIMACS: 19784 19785 19786 -336 -19787 0 19784 19785 19786 -336 -19788 0 19784 19785 19786 -336 19789 0 c 1+1 --> 2 c (-b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ b^{112, 3}_0 ∧ p_336) -> (-b^{112, 4}_2 ∧ b^{112, 4}_1 ∧ -b^{112, 4}_0) c in CNF: c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ -p_336 ∨ -b^{112, 4}_2 c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ -p_336 ∨ b^{112, 4}_1 c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ -p_336 ∨ -b^{112, 4}_0 c in DIMACS: 19784 19785 -19786 -336 -19787 0 19784 19785 -19786 -336 19788 0 19784 19785 -19786 -336 -19789 0 c 2+1 --> break c (-b^{112, 3}_2 ∧ b^{112, 3}_1 ∧ -b^{112, 3}_0 ∧ p_336) -> break c in CNF: c b^{112, 3}_2 ∨ -b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ -p_336 ∨ break c in DIMACS: 19784 -19785 19786 -336 1162 0 c 2-1 --> 1 c (-b^{112, 3}_2 ∧ b^{112, 3}_1 ∧ -b^{112, 3}_0 ∧ -p_336) -> (-b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ b^{112, 4}_0) c in CNF: c b^{112, 3}_2 ∨ -b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ p_336 ∨ -b^{112, 4}_2 c b^{112, 3}_2 ∨ -b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ p_336 ∨ -b^{112, 4}_1 c b^{112, 3}_2 ∨ -b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ p_336 ∨ b^{112, 4}_0 c in DIMACS: 19784 -19785 19786 336 -19787 0 19784 -19785 19786 336 -19788 0 19784 -19785 19786 336 19789 0 c 1-1 --> 0 c (-b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ b^{112, 3}_0 ∧ -p_336) -> (-b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ -b^{112, 4}_0) c in CNF: c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ p_336 ∨ -b^{112, 4}_2 c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ p_336 ∨ -b^{112, 4}_1 c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ p_336 ∨ -b^{112, 4}_0 c in DIMACS: 19784 19785 -19786 336 -19787 0 19784 19785 -19786 336 -19788 0 19784 19785 -19786 336 -19789 0 c 0-1 --> -1 c (-b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ -b^{112, 3}_0 ∧ -p_336) -> ( b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ b^{112, 4}_0) c in CNF: c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ p_336 ∨ b^{112, 4}_2 c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ p_336 ∨ -b^{112, 4}_1 c b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ p_336 ∨ b^{112, 4}_0 c in DIMACS: 19784 19785 19786 336 19787 0 19784 19785 19786 336 -19788 0 19784 19785 19786 336 19789 0 c -1-1 --> -2 c ( b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ b^{112, 3}_0 ∧ -p_336) -> ( b^{112, 4}_2 ∧ b^{112, 4}_1 ∧ -b^{112, 4}_0) c in CNF: c -b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ p_336 ∨ b^{112, 4}_2 c -b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ p_336 ∨ b^{112, 4}_1 c -b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ p_336 ∨ -b^{112, 4}_0 c in DIMACS: -19784 19785 -19786 336 19787 0 -19784 19785 -19786 336 19788 0 -19784 19785 -19786 336 -19789 0 c -2-1 --> break c ( b^{112, 3}_2 ∧ b^{112, 3}_1 ∧ -b^{112, 3}_0 ∧ -p_336) -> break c in CNF: c -b^{112, 3}_2 ∨ -b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ p_336 ∨ break c in DIMACS: -19784 -19785 19786 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{112, 3}_2 ∧ -b^{112, 3}_1 ∧ -b^{112, 3}_0 ∧ true) c in CNF: c -b^{112, 3}_2 ∨ b^{112, 3}_1 ∨ b^{112, 3}_0 ∨ false c in DIMACS: -19784 19785 19786 0 c 3 does not represent an automaton state. c -(-b^{112, 3}_2 ∧ b^{112, 3}_1 ∧ b^{112, 3}_0 ∧ true) c in CNF: c b^{112, 3}_2 ∨ -b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ false c in DIMACS: 19784 -19785 -19786 0 c -3 does not represent an automaton state. c -( b^{112, 3}_2 ∧ b^{112, 3}_1 ∧ b^{112, 3}_0 ∧ true) c in CNF: c -b^{112, 3}_2 ∨ -b^{112, 3}_1 ∨ -b^{112, 3}_0 ∨ false c in DIMACS: -19784 -19785 -19786 0 c i = 4 c -2+1 --> -1 c ( b^{112, 4}_2 ∧ b^{112, 4}_1 ∧ -b^{112, 4}_0 ∧ p_448) -> ( b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ b^{112, 5}_0) c in CNF: c -b^{112, 4}_2 ∨ -b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ -p_448 ∨ b^{112, 5}_2 c -b^{112, 4}_2 ∨ -b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ -p_448 ∨ -b^{112, 5}_1 c -b^{112, 4}_2 ∨ -b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ -p_448 ∨ b^{112, 5}_0 c in DIMACS: -19787 -19788 19789 -448 19790 0 -19787 -19788 19789 -448 -19791 0 -19787 -19788 19789 -448 19792 0 c -1+1 --> 0 c ( b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ b^{112, 4}_0 ∧ p_448) -> (-b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ -b^{112, 5}_0) c in CNF: c -b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ -p_448 ∨ -b^{112, 5}_2 c -b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ -p_448 ∨ -b^{112, 5}_1 c -b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ -p_448 ∨ -b^{112, 5}_0 c in DIMACS: -19787 19788 -19789 -448 -19790 0 -19787 19788 -19789 -448 -19791 0 -19787 19788 -19789 -448 -19792 0 c 0+1 --> 1 c (-b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ -b^{112, 4}_0 ∧ p_448) -> (-b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ b^{112, 5}_0) c in CNF: c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ -p_448 ∨ -b^{112, 5}_2 c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ -p_448 ∨ -b^{112, 5}_1 c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ -p_448 ∨ b^{112, 5}_0 c in DIMACS: 19787 19788 19789 -448 -19790 0 19787 19788 19789 -448 -19791 0 19787 19788 19789 -448 19792 0 c 1+1 --> 2 c (-b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ b^{112, 4}_0 ∧ p_448) -> (-b^{112, 5}_2 ∧ b^{112, 5}_1 ∧ -b^{112, 5}_0) c in CNF: c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ -p_448 ∨ -b^{112, 5}_2 c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ -p_448 ∨ b^{112, 5}_1 c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ -p_448 ∨ -b^{112, 5}_0 c in DIMACS: 19787 19788 -19789 -448 -19790 0 19787 19788 -19789 -448 19791 0 19787 19788 -19789 -448 -19792 0 c 2+1 --> break c (-b^{112, 4}_2 ∧ b^{112, 4}_1 ∧ -b^{112, 4}_0 ∧ p_448) -> break c in CNF: c b^{112, 4}_2 ∨ -b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ -p_448 ∨ break c in DIMACS: 19787 -19788 19789 -448 1162 0 c 2-1 --> 1 c (-b^{112, 4}_2 ∧ b^{112, 4}_1 ∧ -b^{112, 4}_0 ∧ -p_448) -> (-b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ b^{112, 5}_0) c in CNF: c b^{112, 4}_2 ∨ -b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ p_448 ∨ -b^{112, 5}_2 c b^{112, 4}_2 ∨ -b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ p_448 ∨ -b^{112, 5}_1 c b^{112, 4}_2 ∨ -b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ p_448 ∨ b^{112, 5}_0 c in DIMACS: 19787 -19788 19789 448 -19790 0 19787 -19788 19789 448 -19791 0 19787 -19788 19789 448 19792 0 c 1-1 --> 0 c (-b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ b^{112, 4}_0 ∧ -p_448) -> (-b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ -b^{112, 5}_0) c in CNF: c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ p_448 ∨ -b^{112, 5}_2 c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ p_448 ∨ -b^{112, 5}_1 c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ p_448 ∨ -b^{112, 5}_0 c in DIMACS: 19787 19788 -19789 448 -19790 0 19787 19788 -19789 448 -19791 0 19787 19788 -19789 448 -19792 0 c 0-1 --> -1 c (-b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ -b^{112, 4}_0 ∧ -p_448) -> ( b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ b^{112, 5}_0) c in CNF: c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ p_448 ∨ b^{112, 5}_2 c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ p_448 ∨ -b^{112, 5}_1 c b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ p_448 ∨ b^{112, 5}_0 c in DIMACS: 19787 19788 19789 448 19790 0 19787 19788 19789 448 -19791 0 19787 19788 19789 448 19792 0 c -1-1 --> -2 c ( b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ b^{112, 4}_0 ∧ -p_448) -> ( b^{112, 5}_2 ∧ b^{112, 5}_1 ∧ -b^{112, 5}_0) c in CNF: c -b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ p_448 ∨ b^{112, 5}_2 c -b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ p_448 ∨ b^{112, 5}_1 c -b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ p_448 ∨ -b^{112, 5}_0 c in DIMACS: -19787 19788 -19789 448 19790 0 -19787 19788 -19789 448 19791 0 -19787 19788 -19789 448 -19792 0 c -2-1 --> break c ( b^{112, 4}_2 ∧ b^{112, 4}_1 ∧ -b^{112, 4}_0 ∧ -p_448) -> break c in CNF: c -b^{112, 4}_2 ∨ -b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ p_448 ∨ break c in DIMACS: -19787 -19788 19789 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{112, 4}_2 ∧ -b^{112, 4}_1 ∧ -b^{112, 4}_0 ∧ true) c in CNF: c -b^{112, 4}_2 ∨ b^{112, 4}_1 ∨ b^{112, 4}_0 ∨ false c in DIMACS: -19787 19788 19789 0 c 3 does not represent an automaton state. c -(-b^{112, 4}_2 ∧ b^{112, 4}_1 ∧ b^{112, 4}_0 ∧ true) c in CNF: c b^{112, 4}_2 ∨ -b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ false c in DIMACS: 19787 -19788 -19789 0 c -3 does not represent an automaton state. c -( b^{112, 4}_2 ∧ b^{112, 4}_1 ∧ b^{112, 4}_0 ∧ true) c in CNF: c -b^{112, 4}_2 ∨ -b^{112, 4}_1 ∨ -b^{112, 4}_0 ∨ false c in DIMACS: -19787 -19788 -19789 0 c i = 5 c -2+1 --> -1 c ( b^{112, 5}_2 ∧ b^{112, 5}_1 ∧ -b^{112, 5}_0 ∧ p_560) -> ( b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ b^{112, 6}_0) c in CNF: c -b^{112, 5}_2 ∨ -b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ -p_560 ∨ b^{112, 6}_2 c -b^{112, 5}_2 ∨ -b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ -p_560 ∨ -b^{112, 6}_1 c -b^{112, 5}_2 ∨ -b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ -p_560 ∨ b^{112, 6}_0 c in DIMACS: -19790 -19791 19792 -560 19793 0 -19790 -19791 19792 -560 -19794 0 -19790 -19791 19792 -560 19795 0 c -1+1 --> 0 c ( b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ b^{112, 5}_0 ∧ p_560) -> (-b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ -b^{112, 6}_0) c in CNF: c -b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ -p_560 ∨ -b^{112, 6}_2 c -b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ -p_560 ∨ -b^{112, 6}_1 c -b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ -p_560 ∨ -b^{112, 6}_0 c in DIMACS: -19790 19791 -19792 -560 -19793 0 -19790 19791 -19792 -560 -19794 0 -19790 19791 -19792 -560 -19795 0 c 0+1 --> 1 c (-b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ -b^{112, 5}_0 ∧ p_560) -> (-b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ b^{112, 6}_0) c in CNF: c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ -p_560 ∨ -b^{112, 6}_2 c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ -p_560 ∨ -b^{112, 6}_1 c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ -p_560 ∨ b^{112, 6}_0 c in DIMACS: 19790 19791 19792 -560 -19793 0 19790 19791 19792 -560 -19794 0 19790 19791 19792 -560 19795 0 c 1+1 --> 2 c (-b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ b^{112, 5}_0 ∧ p_560) -> (-b^{112, 6}_2 ∧ b^{112, 6}_1 ∧ -b^{112, 6}_0) c in CNF: c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ -p_560 ∨ -b^{112, 6}_2 c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ -p_560 ∨ b^{112, 6}_1 c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ -p_560 ∨ -b^{112, 6}_0 c in DIMACS: 19790 19791 -19792 -560 -19793 0 19790 19791 -19792 -560 19794 0 19790 19791 -19792 -560 -19795 0 c 2+1 --> break c (-b^{112, 5}_2 ∧ b^{112, 5}_1 ∧ -b^{112, 5}_0 ∧ p_560) -> break c in CNF: c b^{112, 5}_2 ∨ -b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ -p_560 ∨ break c in DIMACS: 19790 -19791 19792 -560 1162 0 c 2-1 --> 1 c (-b^{112, 5}_2 ∧ b^{112, 5}_1 ∧ -b^{112, 5}_0 ∧ -p_560) -> (-b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ b^{112, 6}_0) c in CNF: c b^{112, 5}_2 ∨ -b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ p_560 ∨ -b^{112, 6}_2 c b^{112, 5}_2 ∨ -b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ p_560 ∨ -b^{112, 6}_1 c b^{112, 5}_2 ∨ -b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ p_560 ∨ b^{112, 6}_0 c in DIMACS: 19790 -19791 19792 560 -19793 0 19790 -19791 19792 560 -19794 0 19790 -19791 19792 560 19795 0 c 1-1 --> 0 c (-b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ b^{112, 5}_0 ∧ -p_560) -> (-b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ -b^{112, 6}_0) c in CNF: c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ p_560 ∨ -b^{112, 6}_2 c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ p_560 ∨ -b^{112, 6}_1 c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ p_560 ∨ -b^{112, 6}_0 c in DIMACS: 19790 19791 -19792 560 -19793 0 19790 19791 -19792 560 -19794 0 19790 19791 -19792 560 -19795 0 c 0-1 --> -1 c (-b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ -b^{112, 5}_0 ∧ -p_560) -> ( b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ b^{112, 6}_0) c in CNF: c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ p_560 ∨ b^{112, 6}_2 c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ p_560 ∨ -b^{112, 6}_1 c b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ p_560 ∨ b^{112, 6}_0 c in DIMACS: 19790 19791 19792 560 19793 0 19790 19791 19792 560 -19794 0 19790 19791 19792 560 19795 0 c -1-1 --> -2 c ( b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ b^{112, 5}_0 ∧ -p_560) -> ( b^{112, 6}_2 ∧ b^{112, 6}_1 ∧ -b^{112, 6}_0) c in CNF: c -b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ p_560 ∨ b^{112, 6}_2 c -b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ p_560 ∨ b^{112, 6}_1 c -b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ p_560 ∨ -b^{112, 6}_0 c in DIMACS: -19790 19791 -19792 560 19793 0 -19790 19791 -19792 560 19794 0 -19790 19791 -19792 560 -19795 0 c -2-1 --> break c ( b^{112, 5}_2 ∧ b^{112, 5}_1 ∧ -b^{112, 5}_0 ∧ -p_560) -> break c in CNF: c -b^{112, 5}_2 ∨ -b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ p_560 ∨ break c in DIMACS: -19790 -19791 19792 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{112, 5}_2 ∧ -b^{112, 5}_1 ∧ -b^{112, 5}_0 ∧ true) c in CNF: c -b^{112, 5}_2 ∨ b^{112, 5}_1 ∨ b^{112, 5}_0 ∨ false c in DIMACS: -19790 19791 19792 0 c 3 does not represent an automaton state. c -(-b^{112, 5}_2 ∧ b^{112, 5}_1 ∧ b^{112, 5}_0 ∧ true) c in CNF: c b^{112, 5}_2 ∨ -b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ false c in DIMACS: 19790 -19791 -19792 0 c -3 does not represent an automaton state. c -( b^{112, 5}_2 ∧ b^{112, 5}_1 ∧ b^{112, 5}_0 ∧ true) c in CNF: c -b^{112, 5}_2 ∨ -b^{112, 5}_1 ∨ -b^{112, 5}_0 ∨ false c in DIMACS: -19790 -19791 -19792 0 c i = 6 c -2+1 --> -1 c ( b^{112, 6}_2 ∧ b^{112, 6}_1 ∧ -b^{112, 6}_0 ∧ p_672) -> ( b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ b^{112, 7}_0) c in CNF: c -b^{112, 6}_2 ∨ -b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ -p_672 ∨ b^{112, 7}_2 c -b^{112, 6}_2 ∨ -b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ -p_672 ∨ -b^{112, 7}_1 c -b^{112, 6}_2 ∨ -b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ -p_672 ∨ b^{112, 7}_0 c in DIMACS: -19793 -19794 19795 -672 19796 0 -19793 -19794 19795 -672 -19797 0 -19793 -19794 19795 -672 19798 0 c -1+1 --> 0 c ( b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ b^{112, 6}_0 ∧ p_672) -> (-b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ -b^{112, 7}_0) c in CNF: c -b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ -p_672 ∨ -b^{112, 7}_2 c -b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ -p_672 ∨ -b^{112, 7}_1 c -b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ -p_672 ∨ -b^{112, 7}_0 c in DIMACS: -19793 19794 -19795 -672 -19796 0 -19793 19794 -19795 -672 -19797 0 -19793 19794 -19795 -672 -19798 0 c 0+1 --> 1 c (-b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ -b^{112, 6}_0 ∧ p_672) -> (-b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ b^{112, 7}_0) c in CNF: c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ -p_672 ∨ -b^{112, 7}_2 c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ -p_672 ∨ -b^{112, 7}_1 c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ -p_672 ∨ b^{112, 7}_0 c in DIMACS: 19793 19794 19795 -672 -19796 0 19793 19794 19795 -672 -19797 0 19793 19794 19795 -672 19798 0 c 1+1 --> 2 c (-b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ b^{112, 6}_0 ∧ p_672) -> (-b^{112, 7}_2 ∧ b^{112, 7}_1 ∧ -b^{112, 7}_0) c in CNF: c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ -p_672 ∨ -b^{112, 7}_2 c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ -p_672 ∨ b^{112, 7}_1 c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ -p_672 ∨ -b^{112, 7}_0 c in DIMACS: 19793 19794 -19795 -672 -19796 0 19793 19794 -19795 -672 19797 0 19793 19794 -19795 -672 -19798 0 c 2+1 --> break c (-b^{112, 6}_2 ∧ b^{112, 6}_1 ∧ -b^{112, 6}_0 ∧ p_672) -> break c in CNF: c b^{112, 6}_2 ∨ -b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ -p_672 ∨ break c in DIMACS: 19793 -19794 19795 -672 1162 0 c 2-1 --> 1 c (-b^{112, 6}_2 ∧ b^{112, 6}_1 ∧ -b^{112, 6}_0 ∧ -p_672) -> (-b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ b^{112, 7}_0) c in CNF: c b^{112, 6}_2 ∨ -b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ p_672 ∨ -b^{112, 7}_2 c b^{112, 6}_2 ∨ -b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ p_672 ∨ -b^{112, 7}_1 c b^{112, 6}_2 ∨ -b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ p_672 ∨ b^{112, 7}_0 c in DIMACS: 19793 -19794 19795 672 -19796 0 19793 -19794 19795 672 -19797 0 19793 -19794 19795 672 19798 0 c 1-1 --> 0 c (-b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ b^{112, 6}_0 ∧ -p_672) -> (-b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ -b^{112, 7}_0) c in CNF: c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ p_672 ∨ -b^{112, 7}_2 c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ p_672 ∨ -b^{112, 7}_1 c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ p_672 ∨ -b^{112, 7}_0 c in DIMACS: 19793 19794 -19795 672 -19796 0 19793 19794 -19795 672 -19797 0 19793 19794 -19795 672 -19798 0 c 0-1 --> -1 c (-b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ -b^{112, 6}_0 ∧ -p_672) -> ( b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ b^{112, 7}_0) c in CNF: c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ p_672 ∨ b^{112, 7}_2 c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ p_672 ∨ -b^{112, 7}_1 c b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ p_672 ∨ b^{112, 7}_0 c in DIMACS: 19793 19794 19795 672 19796 0 19793 19794 19795 672 -19797 0 19793 19794 19795 672 19798 0 c -1-1 --> -2 c ( b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ b^{112, 6}_0 ∧ -p_672) -> ( b^{112, 7}_2 ∧ b^{112, 7}_1 ∧ -b^{112, 7}_0) c in CNF: c -b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ p_672 ∨ b^{112, 7}_2 c -b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ p_672 ∨ b^{112, 7}_1 c -b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ p_672 ∨ -b^{112, 7}_0 c in DIMACS: -19793 19794 -19795 672 19796 0 -19793 19794 -19795 672 19797 0 -19793 19794 -19795 672 -19798 0 c -2-1 --> break c ( b^{112, 6}_2 ∧ b^{112, 6}_1 ∧ -b^{112, 6}_0 ∧ -p_672) -> break c in CNF: c -b^{112, 6}_2 ∨ -b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ p_672 ∨ break c in DIMACS: -19793 -19794 19795 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{112, 6}_2 ∧ -b^{112, 6}_1 ∧ -b^{112, 6}_0 ∧ true) c in CNF: c -b^{112, 6}_2 ∨ b^{112, 6}_1 ∨ b^{112, 6}_0 ∨ false c in DIMACS: -19793 19794 19795 0 c 3 does not represent an automaton state. c -(-b^{112, 6}_2 ∧ b^{112, 6}_1 ∧ b^{112, 6}_0 ∧ true) c in CNF: c b^{112, 6}_2 ∨ -b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ false c in DIMACS: 19793 -19794 -19795 0 c -3 does not represent an automaton state. c -( b^{112, 6}_2 ∧ b^{112, 6}_1 ∧ b^{112, 6}_0 ∧ true) c in CNF: c -b^{112, 6}_2 ∨ -b^{112, 6}_1 ∨ -b^{112, 6}_0 ∨ false c in DIMACS: -19793 -19794 -19795 0 c i = 7 c -2+1 --> -1 c ( b^{112, 7}_2 ∧ b^{112, 7}_1 ∧ -b^{112, 7}_0 ∧ p_784) -> ( b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ b^{112, 8}_0) c in CNF: c -b^{112, 7}_2 ∨ -b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ -p_784 ∨ b^{112, 8}_2 c -b^{112, 7}_2 ∨ -b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ -p_784 ∨ -b^{112, 8}_1 c -b^{112, 7}_2 ∨ -b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ -p_784 ∨ b^{112, 8}_0 c in DIMACS: -19796 -19797 19798 -784 19799 0 -19796 -19797 19798 -784 -19800 0 -19796 -19797 19798 -784 19801 0 c -1+1 --> 0 c ( b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ b^{112, 7}_0 ∧ p_784) -> (-b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ -b^{112, 8}_0) c in CNF: c -b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ -p_784 ∨ -b^{112, 8}_2 c -b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ -p_784 ∨ -b^{112, 8}_1 c -b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ -p_784 ∨ -b^{112, 8}_0 c in DIMACS: -19796 19797 -19798 -784 -19799 0 -19796 19797 -19798 -784 -19800 0 -19796 19797 -19798 -784 -19801 0 c 0+1 --> 1 c (-b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ -b^{112, 7}_0 ∧ p_784) -> (-b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ b^{112, 8}_0) c in CNF: c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ -p_784 ∨ -b^{112, 8}_2 c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ -p_784 ∨ -b^{112, 8}_1 c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ -p_784 ∨ b^{112, 8}_0 c in DIMACS: 19796 19797 19798 -784 -19799 0 19796 19797 19798 -784 -19800 0 19796 19797 19798 -784 19801 0 c 1+1 --> 2 c (-b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ b^{112, 7}_0 ∧ p_784) -> (-b^{112, 8}_2 ∧ b^{112, 8}_1 ∧ -b^{112, 8}_0) c in CNF: c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ -p_784 ∨ -b^{112, 8}_2 c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ -p_784 ∨ b^{112, 8}_1 c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ -p_784 ∨ -b^{112, 8}_0 c in DIMACS: 19796 19797 -19798 -784 -19799 0 19796 19797 -19798 -784 19800 0 19796 19797 -19798 -784 -19801 0 c 2+1 --> break c (-b^{112, 7}_2 ∧ b^{112, 7}_1 ∧ -b^{112, 7}_0 ∧ p_784) -> break c in CNF: c b^{112, 7}_2 ∨ -b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ -p_784 ∨ break c in DIMACS: 19796 -19797 19798 -784 1162 0 c 2-1 --> 1 c (-b^{112, 7}_2 ∧ b^{112, 7}_1 ∧ -b^{112, 7}_0 ∧ -p_784) -> (-b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ b^{112, 8}_0) c in CNF: c b^{112, 7}_2 ∨ -b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ p_784 ∨ -b^{112, 8}_2 c b^{112, 7}_2 ∨ -b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ p_784 ∨ -b^{112, 8}_1 c b^{112, 7}_2 ∨ -b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ p_784 ∨ b^{112, 8}_0 c in DIMACS: 19796 -19797 19798 784 -19799 0 19796 -19797 19798 784 -19800 0 19796 -19797 19798 784 19801 0 c 1-1 --> 0 c (-b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ b^{112, 7}_0 ∧ -p_784) -> (-b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ -b^{112, 8}_0) c in CNF: c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ p_784 ∨ -b^{112, 8}_2 c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ p_784 ∨ -b^{112, 8}_1 c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ p_784 ∨ -b^{112, 8}_0 c in DIMACS: 19796 19797 -19798 784 -19799 0 19796 19797 -19798 784 -19800 0 19796 19797 -19798 784 -19801 0 c 0-1 --> -1 c (-b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ -b^{112, 7}_0 ∧ -p_784) -> ( b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ b^{112, 8}_0) c in CNF: c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ p_784 ∨ b^{112, 8}_2 c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ p_784 ∨ -b^{112, 8}_1 c b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ p_784 ∨ b^{112, 8}_0 c in DIMACS: 19796 19797 19798 784 19799 0 19796 19797 19798 784 -19800 0 19796 19797 19798 784 19801 0 c -1-1 --> -2 c ( b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ b^{112, 7}_0 ∧ -p_784) -> ( b^{112, 8}_2 ∧ b^{112, 8}_1 ∧ -b^{112, 8}_0) c in CNF: c -b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ p_784 ∨ b^{112, 8}_2 c -b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ p_784 ∨ b^{112, 8}_1 c -b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ p_784 ∨ -b^{112, 8}_0 c in DIMACS: -19796 19797 -19798 784 19799 0 -19796 19797 -19798 784 19800 0 -19796 19797 -19798 784 -19801 0 c -2-1 --> break c ( b^{112, 7}_2 ∧ b^{112, 7}_1 ∧ -b^{112, 7}_0 ∧ -p_784) -> break c in CNF: c -b^{112, 7}_2 ∨ -b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ p_784 ∨ break c in DIMACS: -19796 -19797 19798 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{112, 7}_2 ∧ -b^{112, 7}_1 ∧ -b^{112, 7}_0 ∧ true) c in CNF: c -b^{112, 7}_2 ∨ b^{112, 7}_1 ∨ b^{112, 7}_0 ∨ false c in DIMACS: -19796 19797 19798 0 c 3 does not represent an automaton state. c -(-b^{112, 7}_2 ∧ b^{112, 7}_1 ∧ b^{112, 7}_0 ∧ true) c in CNF: c b^{112, 7}_2 ∨ -b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ false c in DIMACS: 19796 -19797 -19798 0 c -3 does not represent an automaton state. c -( b^{112, 7}_2 ∧ b^{112, 7}_1 ∧ b^{112, 7}_0 ∧ true) c in CNF: c -b^{112, 7}_2 ∨ -b^{112, 7}_1 ∨ -b^{112, 7}_0 ∨ false c in DIMACS: -19796 -19797 -19798 0 c i = 8 c -2+1 --> -1 c ( b^{112, 8}_2 ∧ b^{112, 8}_1 ∧ -b^{112, 8}_0 ∧ p_896) -> ( b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ b^{112, 9}_0) c in CNF: c -b^{112, 8}_2 ∨ -b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ -p_896 ∨ b^{112, 9}_2 c -b^{112, 8}_2 ∨ -b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ -p_896 ∨ -b^{112, 9}_1 c -b^{112, 8}_2 ∨ -b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ -p_896 ∨ b^{112, 9}_0 c in DIMACS: -19799 -19800 19801 -896 19802 0 -19799 -19800 19801 -896 -19803 0 -19799 -19800 19801 -896 19804 0 c -1+1 --> 0 c ( b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ b^{112, 8}_0 ∧ p_896) -> (-b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ -b^{112, 9}_0) c in CNF: c -b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ -p_896 ∨ -b^{112, 9}_2 c -b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ -p_896 ∨ -b^{112, 9}_1 c -b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ -p_896 ∨ -b^{112, 9}_0 c in DIMACS: -19799 19800 -19801 -896 -19802 0 -19799 19800 -19801 -896 -19803 0 -19799 19800 -19801 -896 -19804 0 c 0+1 --> 1 c (-b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ -b^{112, 8}_0 ∧ p_896) -> (-b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ b^{112, 9}_0) c in CNF: c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ -p_896 ∨ -b^{112, 9}_2 c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ -p_896 ∨ -b^{112, 9}_1 c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ -p_896 ∨ b^{112, 9}_0 c in DIMACS: 19799 19800 19801 -896 -19802 0 19799 19800 19801 -896 -19803 0 19799 19800 19801 -896 19804 0 c 1+1 --> 2 c (-b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ b^{112, 8}_0 ∧ p_896) -> (-b^{112, 9}_2 ∧ b^{112, 9}_1 ∧ -b^{112, 9}_0) c in CNF: c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ -p_896 ∨ -b^{112, 9}_2 c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ -p_896 ∨ b^{112, 9}_1 c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ -p_896 ∨ -b^{112, 9}_0 c in DIMACS: 19799 19800 -19801 -896 -19802 0 19799 19800 -19801 -896 19803 0 19799 19800 -19801 -896 -19804 0 c 2+1 --> break c (-b^{112, 8}_2 ∧ b^{112, 8}_1 ∧ -b^{112, 8}_0 ∧ p_896) -> break c in CNF: c b^{112, 8}_2 ∨ -b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ -p_896 ∨ break c in DIMACS: 19799 -19800 19801 -896 1162 0 c 2-1 --> 1 c (-b^{112, 8}_2 ∧ b^{112, 8}_1 ∧ -b^{112, 8}_0 ∧ -p_896) -> (-b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ b^{112, 9}_0) c in CNF: c b^{112, 8}_2 ∨ -b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ p_896 ∨ -b^{112, 9}_2 c b^{112, 8}_2 ∨ -b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ p_896 ∨ -b^{112, 9}_1 c b^{112, 8}_2 ∨ -b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ p_896 ∨ b^{112, 9}_0 c in DIMACS: 19799 -19800 19801 896 -19802 0 19799 -19800 19801 896 -19803 0 19799 -19800 19801 896 19804 0 c 1-1 --> 0 c (-b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ b^{112, 8}_0 ∧ -p_896) -> (-b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ -b^{112, 9}_0) c in CNF: c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ p_896 ∨ -b^{112, 9}_2 c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ p_896 ∨ -b^{112, 9}_1 c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ p_896 ∨ -b^{112, 9}_0 c in DIMACS: 19799 19800 -19801 896 -19802 0 19799 19800 -19801 896 -19803 0 19799 19800 -19801 896 -19804 0 c 0-1 --> -1 c (-b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ -b^{112, 8}_0 ∧ -p_896) -> ( b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ b^{112, 9}_0) c in CNF: c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ p_896 ∨ b^{112, 9}_2 c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ p_896 ∨ -b^{112, 9}_1 c b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ p_896 ∨ b^{112, 9}_0 c in DIMACS: 19799 19800 19801 896 19802 0 19799 19800 19801 896 -19803 0 19799 19800 19801 896 19804 0 c -1-1 --> -2 c ( b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ b^{112, 8}_0 ∧ -p_896) -> ( b^{112, 9}_2 ∧ b^{112, 9}_1 ∧ -b^{112, 9}_0) c in CNF: c -b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ p_896 ∨ b^{112, 9}_2 c -b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ p_896 ∨ b^{112, 9}_1 c -b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ p_896 ∨ -b^{112, 9}_0 c in DIMACS: -19799 19800 -19801 896 19802 0 -19799 19800 -19801 896 19803 0 -19799 19800 -19801 896 -19804 0 c -2-1 --> break c ( b^{112, 8}_2 ∧ b^{112, 8}_1 ∧ -b^{112, 8}_0 ∧ -p_896) -> break c in CNF: c -b^{112, 8}_2 ∨ -b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ p_896 ∨ break c in DIMACS: -19799 -19800 19801 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{112, 8}_2 ∧ -b^{112, 8}_1 ∧ -b^{112, 8}_0 ∧ true) c in CNF: c -b^{112, 8}_2 ∨ b^{112, 8}_1 ∨ b^{112, 8}_0 ∨ false c in DIMACS: -19799 19800 19801 0 c 3 does not represent an automaton state. c -(-b^{112, 8}_2 ∧ b^{112, 8}_1 ∧ b^{112, 8}_0 ∧ true) c in CNF: c b^{112, 8}_2 ∨ -b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ false c in DIMACS: 19799 -19800 -19801 0 c -3 does not represent an automaton state. c -( b^{112, 8}_2 ∧ b^{112, 8}_1 ∧ b^{112, 8}_0 ∧ true) c in CNF: c -b^{112, 8}_2 ∨ -b^{112, 8}_1 ∨ -b^{112, 8}_0 ∨ false c in DIMACS: -19799 -19800 -19801 0 c i = 9 c -2+1 --> -1 c ( b^{112, 9}_2 ∧ b^{112, 9}_1 ∧ -b^{112, 9}_0 ∧ p_1008) -> ( b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ b^{112, 10}_0) c in CNF: c -b^{112, 9}_2 ∨ -b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ -p_1008 ∨ b^{112, 10}_2 c -b^{112, 9}_2 ∨ -b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ -p_1008 ∨ -b^{112, 10}_1 c -b^{112, 9}_2 ∨ -b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ -p_1008 ∨ b^{112, 10}_0 c in DIMACS: -19802 -19803 19804 -1008 19805 0 -19802 -19803 19804 -1008 -19806 0 -19802 -19803 19804 -1008 19807 0 c -1+1 --> 0 c ( b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ b^{112, 9}_0 ∧ p_1008) -> (-b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ -b^{112, 10}_0) c in CNF: c -b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ -p_1008 ∨ -b^{112, 10}_2 c -b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ -p_1008 ∨ -b^{112, 10}_1 c -b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ -p_1008 ∨ -b^{112, 10}_0 c in DIMACS: -19802 19803 -19804 -1008 -19805 0 -19802 19803 -19804 -1008 -19806 0 -19802 19803 -19804 -1008 -19807 0 c 0+1 --> 1 c (-b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ -b^{112, 9}_0 ∧ p_1008) -> (-b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ b^{112, 10}_0) c in CNF: c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ -p_1008 ∨ -b^{112, 10}_2 c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ -p_1008 ∨ -b^{112, 10}_1 c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ -p_1008 ∨ b^{112, 10}_0 c in DIMACS: 19802 19803 19804 -1008 -19805 0 19802 19803 19804 -1008 -19806 0 19802 19803 19804 -1008 19807 0 c 1+1 --> 2 c (-b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ b^{112, 9}_0 ∧ p_1008) -> (-b^{112, 10}_2 ∧ b^{112, 10}_1 ∧ -b^{112, 10}_0) c in CNF: c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ -p_1008 ∨ -b^{112, 10}_2 c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ -p_1008 ∨ b^{112, 10}_1 c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ -p_1008 ∨ -b^{112, 10}_0 c in DIMACS: 19802 19803 -19804 -1008 -19805 0 19802 19803 -19804 -1008 19806 0 19802 19803 -19804 -1008 -19807 0 c 2+1 --> break c (-b^{112, 9}_2 ∧ b^{112, 9}_1 ∧ -b^{112, 9}_0 ∧ p_1008) -> break c in CNF: c b^{112, 9}_2 ∨ -b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ -p_1008 ∨ break c in DIMACS: 19802 -19803 19804 -1008 1162 0 c 2-1 --> 1 c (-b^{112, 9}_2 ∧ b^{112, 9}_1 ∧ -b^{112, 9}_0 ∧ -p_1008) -> (-b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ b^{112, 10}_0) c in CNF: c b^{112, 9}_2 ∨ -b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ p_1008 ∨ -b^{112, 10}_2 c b^{112, 9}_2 ∨ -b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ p_1008 ∨ -b^{112, 10}_1 c b^{112, 9}_2 ∨ -b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ p_1008 ∨ b^{112, 10}_0 c in DIMACS: 19802 -19803 19804 1008 -19805 0 19802 -19803 19804 1008 -19806 0 19802 -19803 19804 1008 19807 0 c 1-1 --> 0 c (-b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ b^{112, 9}_0 ∧ -p_1008) -> (-b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ -b^{112, 10}_0) c in CNF: c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ p_1008 ∨ -b^{112, 10}_2 c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ p_1008 ∨ -b^{112, 10}_1 c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ p_1008 ∨ -b^{112, 10}_0 c in DIMACS: 19802 19803 -19804 1008 -19805 0 19802 19803 -19804 1008 -19806 0 19802 19803 -19804 1008 -19807 0 c 0-1 --> -1 c (-b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ -b^{112, 9}_0 ∧ -p_1008) -> ( b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ b^{112, 10}_0) c in CNF: c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ p_1008 ∨ b^{112, 10}_2 c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ p_1008 ∨ -b^{112, 10}_1 c b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ p_1008 ∨ b^{112, 10}_0 c in DIMACS: 19802 19803 19804 1008 19805 0 19802 19803 19804 1008 -19806 0 19802 19803 19804 1008 19807 0 c -1-1 --> -2 c ( b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ b^{112, 9}_0 ∧ -p_1008) -> ( b^{112, 10}_2 ∧ b^{112, 10}_1 ∧ -b^{112, 10}_0) c in CNF: c -b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ p_1008 ∨ b^{112, 10}_2 c -b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ p_1008 ∨ b^{112, 10}_1 c -b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ p_1008 ∨ -b^{112, 10}_0 c in DIMACS: -19802 19803 -19804 1008 19805 0 -19802 19803 -19804 1008 19806 0 -19802 19803 -19804 1008 -19807 0 c -2-1 --> break c ( b^{112, 9}_2 ∧ b^{112, 9}_1 ∧ -b^{112, 9}_0 ∧ -p_1008) -> break c in CNF: c -b^{112, 9}_2 ∨ -b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ p_1008 ∨ break c in DIMACS: -19802 -19803 19804 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{112, 9}_2 ∧ -b^{112, 9}_1 ∧ -b^{112, 9}_0 ∧ true) c in CNF: c -b^{112, 9}_2 ∨ b^{112, 9}_1 ∨ b^{112, 9}_0 ∨ false c in DIMACS: -19802 19803 19804 0 c 3 does not represent an automaton state. c -(-b^{112, 9}_2 ∧ b^{112, 9}_1 ∧ b^{112, 9}_0 ∧ true) c in CNF: c b^{112, 9}_2 ∨ -b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ false c in DIMACS: 19802 -19803 -19804 0 c -3 does not represent an automaton state. c -( b^{112, 9}_2 ∧ b^{112, 9}_1 ∧ b^{112, 9}_0 ∧ true) c in CNF: c -b^{112, 9}_2 ∨ -b^{112, 9}_1 ∨ -b^{112, 9}_0 ∨ false c in DIMACS: -19802 -19803 -19804 0 c i = 10 c -2+1 --> -1 c ( b^{112, 10}_2 ∧ b^{112, 10}_1 ∧ -b^{112, 10}_0 ∧ p_1120) -> ( b^{112, 11}_2 ∧ -b^{112, 11}_1 ∧ b^{112, 11}_0) c in CNF: c -b^{112, 10}_2 ∨ -b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ -p_1120 ∨ b^{112, 11}_2 c -b^{112, 10}_2 ∨ -b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ -p_1120 ∨ -b^{112, 11}_1 c -b^{112, 10}_2 ∨ -b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ -p_1120 ∨ b^{112, 11}_0 c in DIMACS: -19805 -19806 19807 -1120 19808 0 -19805 -19806 19807 -1120 -19809 0 -19805 -19806 19807 -1120 19810 0 c -1+1 --> 0 c ( b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ b^{112, 10}_0 ∧ p_1120) -> (-b^{112, 11}_2 ∧ -b^{112, 11}_1 ∧ -b^{112, 11}_0) c in CNF: c -b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ -p_1120 ∨ -b^{112, 11}_2 c -b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ -p_1120 ∨ -b^{112, 11}_1 c -b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ -p_1120 ∨ -b^{112, 11}_0 c in DIMACS: -19805 19806 -19807 -1120 -19808 0 -19805 19806 -19807 -1120 -19809 0 -19805 19806 -19807 -1120 -19810 0 c 0+1 --> 1 c (-b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ -b^{112, 10}_0 ∧ p_1120) -> (-b^{112, 11}_2 ∧ -b^{112, 11}_1 ∧ b^{112, 11}_0) c in CNF: c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ -p_1120 ∨ -b^{112, 11}_2 c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ -p_1120 ∨ -b^{112, 11}_1 c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ -p_1120 ∨ b^{112, 11}_0 c in DIMACS: 19805 19806 19807 -1120 -19808 0 19805 19806 19807 -1120 -19809 0 19805 19806 19807 -1120 19810 0 c 1+1 --> 2 c (-b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ b^{112, 10}_0 ∧ p_1120) -> (-b^{112, 11}_2 ∧ b^{112, 11}_1 ∧ -b^{112, 11}_0) c in CNF: c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ -p_1120 ∨ -b^{112, 11}_2 c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ -p_1120 ∨ b^{112, 11}_1 c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ -p_1120 ∨ -b^{112, 11}_0 c in DIMACS: 19805 19806 -19807 -1120 -19808 0 19805 19806 -19807 -1120 19809 0 19805 19806 -19807 -1120 -19810 0 c 2+1 --> break c (-b^{112, 10}_2 ∧ b^{112, 10}_1 ∧ -b^{112, 10}_0 ∧ p_1120) -> break c in CNF: c b^{112, 10}_2 ∨ -b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ -p_1120 ∨ break c in DIMACS: 19805 -19806 19807 -1120 1162 0 c 2-1 --> 1 c (-b^{112, 10}_2 ∧ b^{112, 10}_1 ∧ -b^{112, 10}_0 ∧ -p_1120) -> (-b^{112, 11}_2 ∧ -b^{112, 11}_1 ∧ b^{112, 11}_0) c in CNF: c b^{112, 10}_2 ∨ -b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ p_1120 ∨ -b^{112, 11}_2 c b^{112, 10}_2 ∨ -b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ p_1120 ∨ -b^{112, 11}_1 c b^{112, 10}_2 ∨ -b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ p_1120 ∨ b^{112, 11}_0 c in DIMACS: 19805 -19806 19807 1120 -19808 0 19805 -19806 19807 1120 -19809 0 19805 -19806 19807 1120 19810 0 c 1-1 --> 0 c (-b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ b^{112, 10}_0 ∧ -p_1120) -> (-b^{112, 11}_2 ∧ -b^{112, 11}_1 ∧ -b^{112, 11}_0) c in CNF: c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ p_1120 ∨ -b^{112, 11}_2 c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ p_1120 ∨ -b^{112, 11}_1 c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ p_1120 ∨ -b^{112, 11}_0 c in DIMACS: 19805 19806 -19807 1120 -19808 0 19805 19806 -19807 1120 -19809 0 19805 19806 -19807 1120 -19810 0 c 0-1 --> -1 c (-b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ -b^{112, 10}_0 ∧ -p_1120) -> ( b^{112, 11}_2 ∧ -b^{112, 11}_1 ∧ b^{112, 11}_0) c in CNF: c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ p_1120 ∨ b^{112, 11}_2 c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ p_1120 ∨ -b^{112, 11}_1 c b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ p_1120 ∨ b^{112, 11}_0 c in DIMACS: 19805 19806 19807 1120 19808 0 19805 19806 19807 1120 -19809 0 19805 19806 19807 1120 19810 0 c -1-1 --> -2 c ( b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ b^{112, 10}_0 ∧ -p_1120) -> ( b^{112, 11}_2 ∧ b^{112, 11}_1 ∧ -b^{112, 11}_0) c in CNF: c -b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ p_1120 ∨ b^{112, 11}_2 c -b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ p_1120 ∨ b^{112, 11}_1 c -b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ p_1120 ∨ -b^{112, 11}_0 c in DIMACS: -19805 19806 -19807 1120 19808 0 -19805 19806 -19807 1120 19809 0 -19805 19806 -19807 1120 -19810 0 c -2-1 --> break c ( b^{112, 10}_2 ∧ b^{112, 10}_1 ∧ -b^{112, 10}_0 ∧ -p_1120) -> break c in CNF: c -b^{112, 10}_2 ∨ -b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ p_1120 ∨ break c in DIMACS: -19805 -19806 19807 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{112, 10}_2 ∧ -b^{112, 10}_1 ∧ -b^{112, 10}_0 ∧ true) c in CNF: c -b^{112, 10}_2 ∨ b^{112, 10}_1 ∨ b^{112, 10}_0 ∨ false c in DIMACS: -19805 19806 19807 0 c 3 does not represent an automaton state. c -(-b^{112, 10}_2 ∧ b^{112, 10}_1 ∧ b^{112, 10}_0 ∧ true) c in CNF: c b^{112, 10}_2 ∨ -b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ false c in DIMACS: 19805 -19806 -19807 0 c -3 does not represent an automaton state. c -( b^{112, 10}_2 ∧ b^{112, 10}_1 ∧ b^{112, 10}_0 ∧ true) c in CNF: c -b^{112, 10}_2 ∨ -b^{112, 10}_1 ∨ -b^{112, 10}_0 ∨ false c in DIMACS: -19805 -19806 -19807 0 c INIT for k = 113 c -b^{113, 1}_2 c -b^{113, 1}_1 c -b^{113, 1}_0 c in DIMACS: -19811 0 -19812 0 -19813 0 c Transitions for k = 113 c i = 1 c -2+1 --> -1 c ( b^{113, 1}_2 ∧ b^{113, 1}_1 ∧ -b^{113, 1}_0 ∧ p_113) -> ( b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ b^{113, 2}_0) c in CNF: c -b^{113, 1}_2 ∨ -b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ -p_113 ∨ b^{113, 2}_2 c -b^{113, 1}_2 ∨ -b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ -p_113 ∨ -b^{113, 2}_1 c -b^{113, 1}_2 ∨ -b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ -p_113 ∨ b^{113, 2}_0 c in DIMACS: -19811 -19812 19813 -113 19814 0 -19811 -19812 19813 -113 -19815 0 -19811 -19812 19813 -113 19816 0 c -1+1 --> 0 c ( b^{113, 1}_2 ∧ -b^{113, 1}_1 ∧ b^{113, 1}_0 ∧ p_113) -> (-b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ -b^{113, 2}_0) c in CNF: c -b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ -p_113 ∨ -b^{113, 2}_2 c -b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ -p_113 ∨ -b^{113, 2}_1 c -b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ -p_113 ∨ -b^{113, 2}_0 c in DIMACS: -19811 19812 -19813 -113 -19814 0 -19811 19812 -19813 -113 -19815 0 -19811 19812 -19813 -113 -19816 0 c 0+1 --> 1 c (-b^{113, 1}_2 ∧ -b^{113, 1}_1 ∧ -b^{113, 1}_0 ∧ p_113) -> (-b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ b^{113, 2}_0) c in CNF: c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ -p_113 ∨ -b^{113, 2}_2 c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ -p_113 ∨ -b^{113, 2}_1 c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ -p_113 ∨ b^{113, 2}_0 c in DIMACS: 19811 19812 19813 -113 -19814 0 19811 19812 19813 -113 -19815 0 19811 19812 19813 -113 19816 0 c 1+1 --> 2 c (-b^{113, 1}_2 ∧ -b^{113, 1}_1 ∧ b^{113, 1}_0 ∧ p_113) -> (-b^{113, 2}_2 ∧ b^{113, 2}_1 ∧ -b^{113, 2}_0) c in CNF: c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ -p_113 ∨ -b^{113, 2}_2 c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ -p_113 ∨ b^{113, 2}_1 c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ -p_113 ∨ -b^{113, 2}_0 c in DIMACS: 19811 19812 -19813 -113 -19814 0 19811 19812 -19813 -113 19815 0 19811 19812 -19813 -113 -19816 0 c 2+1 --> break c (-b^{113, 1}_2 ∧ b^{113, 1}_1 ∧ -b^{113, 1}_0 ∧ p_113) -> break c in CNF: c b^{113, 1}_2 ∨ -b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ -p_113 ∨ break c in DIMACS: 19811 -19812 19813 -113 1162 0 c 2-1 --> 1 c (-b^{113, 1}_2 ∧ b^{113, 1}_1 ∧ -b^{113, 1}_0 ∧ -p_113) -> (-b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ b^{113, 2}_0) c in CNF: c b^{113, 1}_2 ∨ -b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ p_113 ∨ -b^{113, 2}_2 c b^{113, 1}_2 ∨ -b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ p_113 ∨ -b^{113, 2}_1 c b^{113, 1}_2 ∨ -b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ p_113 ∨ b^{113, 2}_0 c in DIMACS: 19811 -19812 19813 113 -19814 0 19811 -19812 19813 113 -19815 0 19811 -19812 19813 113 19816 0 c 1-1 --> 0 c (-b^{113, 1}_2 ∧ -b^{113, 1}_1 ∧ b^{113, 1}_0 ∧ -p_113) -> (-b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ -b^{113, 2}_0) c in CNF: c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ p_113 ∨ -b^{113, 2}_2 c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ p_113 ∨ -b^{113, 2}_1 c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ p_113 ∨ -b^{113, 2}_0 c in DIMACS: 19811 19812 -19813 113 -19814 0 19811 19812 -19813 113 -19815 0 19811 19812 -19813 113 -19816 0 c 0-1 --> -1 c (-b^{113, 1}_2 ∧ -b^{113, 1}_1 ∧ -b^{113, 1}_0 ∧ -p_113) -> ( b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ b^{113, 2}_0) c in CNF: c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ p_113 ∨ b^{113, 2}_2 c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ p_113 ∨ -b^{113, 2}_1 c b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ p_113 ∨ b^{113, 2}_0 c in DIMACS: 19811 19812 19813 113 19814 0 19811 19812 19813 113 -19815 0 19811 19812 19813 113 19816 0 c -1-1 --> -2 c ( b^{113, 1}_2 ∧ -b^{113, 1}_1 ∧ b^{113, 1}_0 ∧ -p_113) -> ( b^{113, 2}_2 ∧ b^{113, 2}_1 ∧ -b^{113, 2}_0) c in CNF: c -b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ p_113 ∨ b^{113, 2}_2 c -b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ p_113 ∨ b^{113, 2}_1 c -b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ p_113 ∨ -b^{113, 2}_0 c in DIMACS: -19811 19812 -19813 113 19814 0 -19811 19812 -19813 113 19815 0 -19811 19812 -19813 113 -19816 0 c -2-1 --> break c ( b^{113, 1}_2 ∧ b^{113, 1}_1 ∧ -b^{113, 1}_0 ∧ -p_113) -> break c in CNF: c -b^{113, 1}_2 ∨ -b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ p_113 ∨ break c in DIMACS: -19811 -19812 19813 113 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{113, 1}_2 ∧ -b^{113, 1}_1 ∧ -b^{113, 1}_0 ∧ true) c in CNF: c -b^{113, 1}_2 ∨ b^{113, 1}_1 ∨ b^{113, 1}_0 ∨ false c in DIMACS: -19811 19812 19813 0 c 3 does not represent an automaton state. c -(-b^{113, 1}_2 ∧ b^{113, 1}_1 ∧ b^{113, 1}_0 ∧ true) c in CNF: c b^{113, 1}_2 ∨ -b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ false c in DIMACS: 19811 -19812 -19813 0 c -3 does not represent an automaton state. c -( b^{113, 1}_2 ∧ b^{113, 1}_1 ∧ b^{113, 1}_0 ∧ true) c in CNF: c -b^{113, 1}_2 ∨ -b^{113, 1}_1 ∨ -b^{113, 1}_0 ∨ false c in DIMACS: -19811 -19812 -19813 0 c i = 2 c -2+1 --> -1 c ( b^{113, 2}_2 ∧ b^{113, 2}_1 ∧ -b^{113, 2}_0 ∧ p_226) -> ( b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ b^{113, 3}_0) c in CNF: c -b^{113, 2}_2 ∨ -b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ -p_226 ∨ b^{113, 3}_2 c -b^{113, 2}_2 ∨ -b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ -p_226 ∨ -b^{113, 3}_1 c -b^{113, 2}_2 ∨ -b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ -p_226 ∨ b^{113, 3}_0 c in DIMACS: -19814 -19815 19816 -226 19817 0 -19814 -19815 19816 -226 -19818 0 -19814 -19815 19816 -226 19819 0 c -1+1 --> 0 c ( b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ b^{113, 2}_0 ∧ p_226) -> (-b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ -b^{113, 3}_0) c in CNF: c -b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ -p_226 ∨ -b^{113, 3}_2 c -b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ -p_226 ∨ -b^{113, 3}_1 c -b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ -p_226 ∨ -b^{113, 3}_0 c in DIMACS: -19814 19815 -19816 -226 -19817 0 -19814 19815 -19816 -226 -19818 0 -19814 19815 -19816 -226 -19819 0 c 0+1 --> 1 c (-b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ -b^{113, 2}_0 ∧ p_226) -> (-b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ b^{113, 3}_0) c in CNF: c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ -p_226 ∨ -b^{113, 3}_2 c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ -p_226 ∨ -b^{113, 3}_1 c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ -p_226 ∨ b^{113, 3}_0 c in DIMACS: 19814 19815 19816 -226 -19817 0 19814 19815 19816 -226 -19818 0 19814 19815 19816 -226 19819 0 c 1+1 --> 2 c (-b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ b^{113, 2}_0 ∧ p_226) -> (-b^{113, 3}_2 ∧ b^{113, 3}_1 ∧ -b^{113, 3}_0) c in CNF: c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ -p_226 ∨ -b^{113, 3}_2 c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ -p_226 ∨ b^{113, 3}_1 c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ -p_226 ∨ -b^{113, 3}_0 c in DIMACS: 19814 19815 -19816 -226 -19817 0 19814 19815 -19816 -226 19818 0 19814 19815 -19816 -226 -19819 0 c 2+1 --> break c (-b^{113, 2}_2 ∧ b^{113, 2}_1 ∧ -b^{113, 2}_0 ∧ p_226) -> break c in CNF: c b^{113, 2}_2 ∨ -b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ -p_226 ∨ break c in DIMACS: 19814 -19815 19816 -226 1162 0 c 2-1 --> 1 c (-b^{113, 2}_2 ∧ b^{113, 2}_1 ∧ -b^{113, 2}_0 ∧ -p_226) -> (-b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ b^{113, 3}_0) c in CNF: c b^{113, 2}_2 ∨ -b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ p_226 ∨ -b^{113, 3}_2 c b^{113, 2}_2 ∨ -b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ p_226 ∨ -b^{113, 3}_1 c b^{113, 2}_2 ∨ -b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ p_226 ∨ b^{113, 3}_0 c in DIMACS: 19814 -19815 19816 226 -19817 0 19814 -19815 19816 226 -19818 0 19814 -19815 19816 226 19819 0 c 1-1 --> 0 c (-b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ b^{113, 2}_0 ∧ -p_226) -> (-b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ -b^{113, 3}_0) c in CNF: c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ p_226 ∨ -b^{113, 3}_2 c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ p_226 ∨ -b^{113, 3}_1 c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ p_226 ∨ -b^{113, 3}_0 c in DIMACS: 19814 19815 -19816 226 -19817 0 19814 19815 -19816 226 -19818 0 19814 19815 -19816 226 -19819 0 c 0-1 --> -1 c (-b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ -b^{113, 2}_0 ∧ -p_226) -> ( b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ b^{113, 3}_0) c in CNF: c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ p_226 ∨ b^{113, 3}_2 c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ p_226 ∨ -b^{113, 3}_1 c b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ p_226 ∨ b^{113, 3}_0 c in DIMACS: 19814 19815 19816 226 19817 0 19814 19815 19816 226 -19818 0 19814 19815 19816 226 19819 0 c -1-1 --> -2 c ( b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ b^{113, 2}_0 ∧ -p_226) -> ( b^{113, 3}_2 ∧ b^{113, 3}_1 ∧ -b^{113, 3}_0) c in CNF: c -b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ p_226 ∨ b^{113, 3}_2 c -b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ p_226 ∨ b^{113, 3}_1 c -b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ p_226 ∨ -b^{113, 3}_0 c in DIMACS: -19814 19815 -19816 226 19817 0 -19814 19815 -19816 226 19818 0 -19814 19815 -19816 226 -19819 0 c -2-1 --> break c ( b^{113, 2}_2 ∧ b^{113, 2}_1 ∧ -b^{113, 2}_0 ∧ -p_226) -> break c in CNF: c -b^{113, 2}_2 ∨ -b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ p_226 ∨ break c in DIMACS: -19814 -19815 19816 226 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{113, 2}_2 ∧ -b^{113, 2}_1 ∧ -b^{113, 2}_0 ∧ true) c in CNF: c -b^{113, 2}_2 ∨ b^{113, 2}_1 ∨ b^{113, 2}_0 ∨ false c in DIMACS: -19814 19815 19816 0 c 3 does not represent an automaton state. c -(-b^{113, 2}_2 ∧ b^{113, 2}_1 ∧ b^{113, 2}_0 ∧ true) c in CNF: c b^{113, 2}_2 ∨ -b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ false c in DIMACS: 19814 -19815 -19816 0 c -3 does not represent an automaton state. c -( b^{113, 2}_2 ∧ b^{113, 2}_1 ∧ b^{113, 2}_0 ∧ true) c in CNF: c -b^{113, 2}_2 ∨ -b^{113, 2}_1 ∨ -b^{113, 2}_0 ∨ false c in DIMACS: -19814 -19815 -19816 0 c i = 3 c -2+1 --> -1 c ( b^{113, 3}_2 ∧ b^{113, 3}_1 ∧ -b^{113, 3}_0 ∧ p_339) -> ( b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ b^{113, 4}_0) c in CNF: c -b^{113, 3}_2 ∨ -b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ -p_339 ∨ b^{113, 4}_2 c -b^{113, 3}_2 ∨ -b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ -p_339 ∨ -b^{113, 4}_1 c -b^{113, 3}_2 ∨ -b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ -p_339 ∨ b^{113, 4}_0 c in DIMACS: -19817 -19818 19819 -339 19820 0 -19817 -19818 19819 -339 -19821 0 -19817 -19818 19819 -339 19822 0 c -1+1 --> 0 c ( b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ b^{113, 3}_0 ∧ p_339) -> (-b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ -b^{113, 4}_0) c in CNF: c -b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ -p_339 ∨ -b^{113, 4}_2 c -b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ -p_339 ∨ -b^{113, 4}_1 c -b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ -p_339 ∨ -b^{113, 4}_0 c in DIMACS: -19817 19818 -19819 -339 -19820 0 -19817 19818 -19819 -339 -19821 0 -19817 19818 -19819 -339 -19822 0 c 0+1 --> 1 c (-b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ -b^{113, 3}_0 ∧ p_339) -> (-b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ b^{113, 4}_0) c in CNF: c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ -p_339 ∨ -b^{113, 4}_2 c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ -p_339 ∨ -b^{113, 4}_1 c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ -p_339 ∨ b^{113, 4}_0 c in DIMACS: 19817 19818 19819 -339 -19820 0 19817 19818 19819 -339 -19821 0 19817 19818 19819 -339 19822 0 c 1+1 --> 2 c (-b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ b^{113, 3}_0 ∧ p_339) -> (-b^{113, 4}_2 ∧ b^{113, 4}_1 ∧ -b^{113, 4}_0) c in CNF: c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ -p_339 ∨ -b^{113, 4}_2 c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ -p_339 ∨ b^{113, 4}_1 c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ -p_339 ∨ -b^{113, 4}_0 c in DIMACS: 19817 19818 -19819 -339 -19820 0 19817 19818 -19819 -339 19821 0 19817 19818 -19819 -339 -19822 0 c 2+1 --> break c (-b^{113, 3}_2 ∧ b^{113, 3}_1 ∧ -b^{113, 3}_0 ∧ p_339) -> break c in CNF: c b^{113, 3}_2 ∨ -b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ -p_339 ∨ break c in DIMACS: 19817 -19818 19819 -339 1162 0 c 2-1 --> 1 c (-b^{113, 3}_2 ∧ b^{113, 3}_1 ∧ -b^{113, 3}_0 ∧ -p_339) -> (-b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ b^{113, 4}_0) c in CNF: c b^{113, 3}_2 ∨ -b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ p_339 ∨ -b^{113, 4}_2 c b^{113, 3}_2 ∨ -b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ p_339 ∨ -b^{113, 4}_1 c b^{113, 3}_2 ∨ -b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ p_339 ∨ b^{113, 4}_0 c in DIMACS: 19817 -19818 19819 339 -19820 0 19817 -19818 19819 339 -19821 0 19817 -19818 19819 339 19822 0 c 1-1 --> 0 c (-b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ b^{113, 3}_0 ∧ -p_339) -> (-b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ -b^{113, 4}_0) c in CNF: c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ p_339 ∨ -b^{113, 4}_2 c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ p_339 ∨ -b^{113, 4}_1 c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ p_339 ∨ -b^{113, 4}_0 c in DIMACS: 19817 19818 -19819 339 -19820 0 19817 19818 -19819 339 -19821 0 19817 19818 -19819 339 -19822 0 c 0-1 --> -1 c (-b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ -b^{113, 3}_0 ∧ -p_339) -> ( b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ b^{113, 4}_0) c in CNF: c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ p_339 ∨ b^{113, 4}_2 c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ p_339 ∨ -b^{113, 4}_1 c b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ p_339 ∨ b^{113, 4}_0 c in DIMACS: 19817 19818 19819 339 19820 0 19817 19818 19819 339 -19821 0 19817 19818 19819 339 19822 0 c -1-1 --> -2 c ( b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ b^{113, 3}_0 ∧ -p_339) -> ( b^{113, 4}_2 ∧ b^{113, 4}_1 ∧ -b^{113, 4}_0) c in CNF: c -b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ p_339 ∨ b^{113, 4}_2 c -b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ p_339 ∨ b^{113, 4}_1 c -b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ p_339 ∨ -b^{113, 4}_0 c in DIMACS: -19817 19818 -19819 339 19820 0 -19817 19818 -19819 339 19821 0 -19817 19818 -19819 339 -19822 0 c -2-1 --> break c ( b^{113, 3}_2 ∧ b^{113, 3}_1 ∧ -b^{113, 3}_0 ∧ -p_339) -> break c in CNF: c -b^{113, 3}_2 ∨ -b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ p_339 ∨ break c in DIMACS: -19817 -19818 19819 339 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{113, 3}_2 ∧ -b^{113, 3}_1 ∧ -b^{113, 3}_0 ∧ true) c in CNF: c -b^{113, 3}_2 ∨ b^{113, 3}_1 ∨ b^{113, 3}_0 ∨ false c in DIMACS: -19817 19818 19819 0 c 3 does not represent an automaton state. c -(-b^{113, 3}_2 ∧ b^{113, 3}_1 ∧ b^{113, 3}_0 ∧ true) c in CNF: c b^{113, 3}_2 ∨ -b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ false c in DIMACS: 19817 -19818 -19819 0 c -3 does not represent an automaton state. c -( b^{113, 3}_2 ∧ b^{113, 3}_1 ∧ b^{113, 3}_0 ∧ true) c in CNF: c -b^{113, 3}_2 ∨ -b^{113, 3}_1 ∨ -b^{113, 3}_0 ∨ false c in DIMACS: -19817 -19818 -19819 0 c i = 4 c -2+1 --> -1 c ( b^{113, 4}_2 ∧ b^{113, 4}_1 ∧ -b^{113, 4}_0 ∧ p_452) -> ( b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ b^{113, 5}_0) c in CNF: c -b^{113, 4}_2 ∨ -b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ -p_452 ∨ b^{113, 5}_2 c -b^{113, 4}_2 ∨ -b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ -p_452 ∨ -b^{113, 5}_1 c -b^{113, 4}_2 ∨ -b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ -p_452 ∨ b^{113, 5}_0 c in DIMACS: -19820 -19821 19822 -452 19823 0 -19820 -19821 19822 -452 -19824 0 -19820 -19821 19822 -452 19825 0 c -1+1 --> 0 c ( b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ b^{113, 4}_0 ∧ p_452) -> (-b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ -b^{113, 5}_0) c in CNF: c -b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ -p_452 ∨ -b^{113, 5}_2 c -b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ -p_452 ∨ -b^{113, 5}_1 c -b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ -p_452 ∨ -b^{113, 5}_0 c in DIMACS: -19820 19821 -19822 -452 -19823 0 -19820 19821 -19822 -452 -19824 0 -19820 19821 -19822 -452 -19825 0 c 0+1 --> 1 c (-b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ -b^{113, 4}_0 ∧ p_452) -> (-b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ b^{113, 5}_0) c in CNF: c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ -p_452 ∨ -b^{113, 5}_2 c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ -p_452 ∨ -b^{113, 5}_1 c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ -p_452 ∨ b^{113, 5}_0 c in DIMACS: 19820 19821 19822 -452 -19823 0 19820 19821 19822 -452 -19824 0 19820 19821 19822 -452 19825 0 c 1+1 --> 2 c (-b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ b^{113, 4}_0 ∧ p_452) -> (-b^{113, 5}_2 ∧ b^{113, 5}_1 ∧ -b^{113, 5}_0) c in CNF: c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ -p_452 ∨ -b^{113, 5}_2 c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ -p_452 ∨ b^{113, 5}_1 c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ -p_452 ∨ -b^{113, 5}_0 c in DIMACS: 19820 19821 -19822 -452 -19823 0 19820 19821 -19822 -452 19824 0 19820 19821 -19822 -452 -19825 0 c 2+1 --> break c (-b^{113, 4}_2 ∧ b^{113, 4}_1 ∧ -b^{113, 4}_0 ∧ p_452) -> break c in CNF: c b^{113, 4}_2 ∨ -b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ -p_452 ∨ break c in DIMACS: 19820 -19821 19822 -452 1162 0 c 2-1 --> 1 c (-b^{113, 4}_2 ∧ b^{113, 4}_1 ∧ -b^{113, 4}_0 ∧ -p_452) -> (-b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ b^{113, 5}_0) c in CNF: c b^{113, 4}_2 ∨ -b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ p_452 ∨ -b^{113, 5}_2 c b^{113, 4}_2 ∨ -b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ p_452 ∨ -b^{113, 5}_1 c b^{113, 4}_2 ∨ -b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ p_452 ∨ b^{113, 5}_0 c in DIMACS: 19820 -19821 19822 452 -19823 0 19820 -19821 19822 452 -19824 0 19820 -19821 19822 452 19825 0 c 1-1 --> 0 c (-b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ b^{113, 4}_0 ∧ -p_452) -> (-b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ -b^{113, 5}_0) c in CNF: c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ p_452 ∨ -b^{113, 5}_2 c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ p_452 ∨ -b^{113, 5}_1 c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ p_452 ∨ -b^{113, 5}_0 c in DIMACS: 19820 19821 -19822 452 -19823 0 19820 19821 -19822 452 -19824 0 19820 19821 -19822 452 -19825 0 c 0-1 --> -1 c (-b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ -b^{113, 4}_0 ∧ -p_452) -> ( b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ b^{113, 5}_0) c in CNF: c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ p_452 ∨ b^{113, 5}_2 c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ p_452 ∨ -b^{113, 5}_1 c b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ p_452 ∨ b^{113, 5}_0 c in DIMACS: 19820 19821 19822 452 19823 0 19820 19821 19822 452 -19824 0 19820 19821 19822 452 19825 0 c -1-1 --> -2 c ( b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ b^{113, 4}_0 ∧ -p_452) -> ( b^{113, 5}_2 ∧ b^{113, 5}_1 ∧ -b^{113, 5}_0) c in CNF: c -b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ p_452 ∨ b^{113, 5}_2 c -b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ p_452 ∨ b^{113, 5}_1 c -b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ p_452 ∨ -b^{113, 5}_0 c in DIMACS: -19820 19821 -19822 452 19823 0 -19820 19821 -19822 452 19824 0 -19820 19821 -19822 452 -19825 0 c -2-1 --> break c ( b^{113, 4}_2 ∧ b^{113, 4}_1 ∧ -b^{113, 4}_0 ∧ -p_452) -> break c in CNF: c -b^{113, 4}_2 ∨ -b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ p_452 ∨ break c in DIMACS: -19820 -19821 19822 452 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{113, 4}_2 ∧ -b^{113, 4}_1 ∧ -b^{113, 4}_0 ∧ true) c in CNF: c -b^{113, 4}_2 ∨ b^{113, 4}_1 ∨ b^{113, 4}_0 ∨ false c in DIMACS: -19820 19821 19822 0 c 3 does not represent an automaton state. c -(-b^{113, 4}_2 ∧ b^{113, 4}_1 ∧ b^{113, 4}_0 ∧ true) c in CNF: c b^{113, 4}_2 ∨ -b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ false c in DIMACS: 19820 -19821 -19822 0 c -3 does not represent an automaton state. c -( b^{113, 4}_2 ∧ b^{113, 4}_1 ∧ b^{113, 4}_0 ∧ true) c in CNF: c -b^{113, 4}_2 ∨ -b^{113, 4}_1 ∨ -b^{113, 4}_0 ∨ false c in DIMACS: -19820 -19821 -19822 0 c i = 5 c -2+1 --> -1 c ( b^{113, 5}_2 ∧ b^{113, 5}_1 ∧ -b^{113, 5}_0 ∧ p_565) -> ( b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ b^{113, 6}_0) c in CNF: c -b^{113, 5}_2 ∨ -b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ -p_565 ∨ b^{113, 6}_2 c -b^{113, 5}_2 ∨ -b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ -p_565 ∨ -b^{113, 6}_1 c -b^{113, 5}_2 ∨ -b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ -p_565 ∨ b^{113, 6}_0 c in DIMACS: -19823 -19824 19825 -565 19826 0 -19823 -19824 19825 -565 -19827 0 -19823 -19824 19825 -565 19828 0 c -1+1 --> 0 c ( b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ b^{113, 5}_0 ∧ p_565) -> (-b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ -b^{113, 6}_0) c in CNF: c -b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ -p_565 ∨ -b^{113, 6}_2 c -b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ -p_565 ∨ -b^{113, 6}_1 c -b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ -p_565 ∨ -b^{113, 6}_0 c in DIMACS: -19823 19824 -19825 -565 -19826 0 -19823 19824 -19825 -565 -19827 0 -19823 19824 -19825 -565 -19828 0 c 0+1 --> 1 c (-b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ -b^{113, 5}_0 ∧ p_565) -> (-b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ b^{113, 6}_0) c in CNF: c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ -p_565 ∨ -b^{113, 6}_2 c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ -p_565 ∨ -b^{113, 6}_1 c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ -p_565 ∨ b^{113, 6}_0 c in DIMACS: 19823 19824 19825 -565 -19826 0 19823 19824 19825 -565 -19827 0 19823 19824 19825 -565 19828 0 c 1+1 --> 2 c (-b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ b^{113, 5}_0 ∧ p_565) -> (-b^{113, 6}_2 ∧ b^{113, 6}_1 ∧ -b^{113, 6}_0) c in CNF: c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ -p_565 ∨ -b^{113, 6}_2 c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ -p_565 ∨ b^{113, 6}_1 c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ -p_565 ∨ -b^{113, 6}_0 c in DIMACS: 19823 19824 -19825 -565 -19826 0 19823 19824 -19825 -565 19827 0 19823 19824 -19825 -565 -19828 0 c 2+1 --> break c (-b^{113, 5}_2 ∧ b^{113, 5}_1 ∧ -b^{113, 5}_0 ∧ p_565) -> break c in CNF: c b^{113, 5}_2 ∨ -b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ -p_565 ∨ break c in DIMACS: 19823 -19824 19825 -565 1162 0 c 2-1 --> 1 c (-b^{113, 5}_2 ∧ b^{113, 5}_1 ∧ -b^{113, 5}_0 ∧ -p_565) -> (-b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ b^{113, 6}_0) c in CNF: c b^{113, 5}_2 ∨ -b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ p_565 ∨ -b^{113, 6}_2 c b^{113, 5}_2 ∨ -b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ p_565 ∨ -b^{113, 6}_1 c b^{113, 5}_2 ∨ -b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ p_565 ∨ b^{113, 6}_0 c in DIMACS: 19823 -19824 19825 565 -19826 0 19823 -19824 19825 565 -19827 0 19823 -19824 19825 565 19828 0 c 1-1 --> 0 c (-b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ b^{113, 5}_0 ∧ -p_565) -> (-b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ -b^{113, 6}_0) c in CNF: c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ p_565 ∨ -b^{113, 6}_2 c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ p_565 ∨ -b^{113, 6}_1 c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ p_565 ∨ -b^{113, 6}_0 c in DIMACS: 19823 19824 -19825 565 -19826 0 19823 19824 -19825 565 -19827 0 19823 19824 -19825 565 -19828 0 c 0-1 --> -1 c (-b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ -b^{113, 5}_0 ∧ -p_565) -> ( b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ b^{113, 6}_0) c in CNF: c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ p_565 ∨ b^{113, 6}_2 c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ p_565 ∨ -b^{113, 6}_1 c b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ p_565 ∨ b^{113, 6}_0 c in DIMACS: 19823 19824 19825 565 19826 0 19823 19824 19825 565 -19827 0 19823 19824 19825 565 19828 0 c -1-1 --> -2 c ( b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ b^{113, 5}_0 ∧ -p_565) -> ( b^{113, 6}_2 ∧ b^{113, 6}_1 ∧ -b^{113, 6}_0) c in CNF: c -b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ p_565 ∨ b^{113, 6}_2 c -b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ p_565 ∨ b^{113, 6}_1 c -b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ p_565 ∨ -b^{113, 6}_0 c in DIMACS: -19823 19824 -19825 565 19826 0 -19823 19824 -19825 565 19827 0 -19823 19824 -19825 565 -19828 0 c -2-1 --> break c ( b^{113, 5}_2 ∧ b^{113, 5}_1 ∧ -b^{113, 5}_0 ∧ -p_565) -> break c in CNF: c -b^{113, 5}_2 ∨ -b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ p_565 ∨ break c in DIMACS: -19823 -19824 19825 565 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{113, 5}_2 ∧ -b^{113, 5}_1 ∧ -b^{113, 5}_0 ∧ true) c in CNF: c -b^{113, 5}_2 ∨ b^{113, 5}_1 ∨ b^{113, 5}_0 ∨ false c in DIMACS: -19823 19824 19825 0 c 3 does not represent an automaton state. c -(-b^{113, 5}_2 ∧ b^{113, 5}_1 ∧ b^{113, 5}_0 ∧ true) c in CNF: c b^{113, 5}_2 ∨ -b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ false c in DIMACS: 19823 -19824 -19825 0 c -3 does not represent an automaton state. c -( b^{113, 5}_2 ∧ b^{113, 5}_1 ∧ b^{113, 5}_0 ∧ true) c in CNF: c -b^{113, 5}_2 ∨ -b^{113, 5}_1 ∨ -b^{113, 5}_0 ∨ false c in DIMACS: -19823 -19824 -19825 0 c i = 6 c -2+1 --> -1 c ( b^{113, 6}_2 ∧ b^{113, 6}_1 ∧ -b^{113, 6}_0 ∧ p_678) -> ( b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ b^{113, 7}_0) c in CNF: c -b^{113, 6}_2 ∨ -b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ -p_678 ∨ b^{113, 7}_2 c -b^{113, 6}_2 ∨ -b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ -p_678 ∨ -b^{113, 7}_1 c -b^{113, 6}_2 ∨ -b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ -p_678 ∨ b^{113, 7}_0 c in DIMACS: -19826 -19827 19828 -678 19829 0 -19826 -19827 19828 -678 -19830 0 -19826 -19827 19828 -678 19831 0 c -1+1 --> 0 c ( b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ b^{113, 6}_0 ∧ p_678) -> (-b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ -b^{113, 7}_0) c in CNF: c -b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ -p_678 ∨ -b^{113, 7}_2 c -b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ -p_678 ∨ -b^{113, 7}_1 c -b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ -p_678 ∨ -b^{113, 7}_0 c in DIMACS: -19826 19827 -19828 -678 -19829 0 -19826 19827 -19828 -678 -19830 0 -19826 19827 -19828 -678 -19831 0 c 0+1 --> 1 c (-b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ -b^{113, 6}_0 ∧ p_678) -> (-b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ b^{113, 7}_0) c in CNF: c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ -p_678 ∨ -b^{113, 7}_2 c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ -p_678 ∨ -b^{113, 7}_1 c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ -p_678 ∨ b^{113, 7}_0 c in DIMACS: 19826 19827 19828 -678 -19829 0 19826 19827 19828 -678 -19830 0 19826 19827 19828 -678 19831 0 c 1+1 --> 2 c (-b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ b^{113, 6}_0 ∧ p_678) -> (-b^{113, 7}_2 ∧ b^{113, 7}_1 ∧ -b^{113, 7}_0) c in CNF: c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ -p_678 ∨ -b^{113, 7}_2 c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ -p_678 ∨ b^{113, 7}_1 c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ -p_678 ∨ -b^{113, 7}_0 c in DIMACS: 19826 19827 -19828 -678 -19829 0 19826 19827 -19828 -678 19830 0 19826 19827 -19828 -678 -19831 0 c 2+1 --> break c (-b^{113, 6}_2 ∧ b^{113, 6}_1 ∧ -b^{113, 6}_0 ∧ p_678) -> break c in CNF: c b^{113, 6}_2 ∨ -b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ -p_678 ∨ break c in DIMACS: 19826 -19827 19828 -678 1162 0 c 2-1 --> 1 c (-b^{113, 6}_2 ∧ b^{113, 6}_1 ∧ -b^{113, 6}_0 ∧ -p_678) -> (-b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ b^{113, 7}_0) c in CNF: c b^{113, 6}_2 ∨ -b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ p_678 ∨ -b^{113, 7}_2 c b^{113, 6}_2 ∨ -b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ p_678 ∨ -b^{113, 7}_1 c b^{113, 6}_2 ∨ -b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ p_678 ∨ b^{113, 7}_0 c in DIMACS: 19826 -19827 19828 678 -19829 0 19826 -19827 19828 678 -19830 0 19826 -19827 19828 678 19831 0 c 1-1 --> 0 c (-b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ b^{113, 6}_0 ∧ -p_678) -> (-b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ -b^{113, 7}_0) c in CNF: c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ p_678 ∨ -b^{113, 7}_2 c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ p_678 ∨ -b^{113, 7}_1 c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ p_678 ∨ -b^{113, 7}_0 c in DIMACS: 19826 19827 -19828 678 -19829 0 19826 19827 -19828 678 -19830 0 19826 19827 -19828 678 -19831 0 c 0-1 --> -1 c (-b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ -b^{113, 6}_0 ∧ -p_678) -> ( b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ b^{113, 7}_0) c in CNF: c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ p_678 ∨ b^{113, 7}_2 c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ p_678 ∨ -b^{113, 7}_1 c b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ p_678 ∨ b^{113, 7}_0 c in DIMACS: 19826 19827 19828 678 19829 0 19826 19827 19828 678 -19830 0 19826 19827 19828 678 19831 0 c -1-1 --> -2 c ( b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ b^{113, 6}_0 ∧ -p_678) -> ( b^{113, 7}_2 ∧ b^{113, 7}_1 ∧ -b^{113, 7}_0) c in CNF: c -b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ p_678 ∨ b^{113, 7}_2 c -b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ p_678 ∨ b^{113, 7}_1 c -b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ p_678 ∨ -b^{113, 7}_0 c in DIMACS: -19826 19827 -19828 678 19829 0 -19826 19827 -19828 678 19830 0 -19826 19827 -19828 678 -19831 0 c -2-1 --> break c ( b^{113, 6}_2 ∧ b^{113, 6}_1 ∧ -b^{113, 6}_0 ∧ -p_678) -> break c in CNF: c -b^{113, 6}_2 ∨ -b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ p_678 ∨ break c in DIMACS: -19826 -19827 19828 678 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{113, 6}_2 ∧ -b^{113, 6}_1 ∧ -b^{113, 6}_0 ∧ true) c in CNF: c -b^{113, 6}_2 ∨ b^{113, 6}_1 ∨ b^{113, 6}_0 ∨ false c in DIMACS: -19826 19827 19828 0 c 3 does not represent an automaton state. c -(-b^{113, 6}_2 ∧ b^{113, 6}_1 ∧ b^{113, 6}_0 ∧ true) c in CNF: c b^{113, 6}_2 ∨ -b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ false c in DIMACS: 19826 -19827 -19828 0 c -3 does not represent an automaton state. c -( b^{113, 6}_2 ∧ b^{113, 6}_1 ∧ b^{113, 6}_0 ∧ true) c in CNF: c -b^{113, 6}_2 ∨ -b^{113, 6}_1 ∨ -b^{113, 6}_0 ∨ false c in DIMACS: -19826 -19827 -19828 0 c i = 7 c -2+1 --> -1 c ( b^{113, 7}_2 ∧ b^{113, 7}_1 ∧ -b^{113, 7}_0 ∧ p_791) -> ( b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ b^{113, 8}_0) c in CNF: c -b^{113, 7}_2 ∨ -b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ -p_791 ∨ b^{113, 8}_2 c -b^{113, 7}_2 ∨ -b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ -p_791 ∨ -b^{113, 8}_1 c -b^{113, 7}_2 ∨ -b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ -p_791 ∨ b^{113, 8}_0 c in DIMACS: -19829 -19830 19831 -791 19832 0 -19829 -19830 19831 -791 -19833 0 -19829 -19830 19831 -791 19834 0 c -1+1 --> 0 c ( b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ b^{113, 7}_0 ∧ p_791) -> (-b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ -b^{113, 8}_0) c in CNF: c -b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ -p_791 ∨ -b^{113, 8}_2 c -b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ -p_791 ∨ -b^{113, 8}_1 c -b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ -p_791 ∨ -b^{113, 8}_0 c in DIMACS: -19829 19830 -19831 -791 -19832 0 -19829 19830 -19831 -791 -19833 0 -19829 19830 -19831 -791 -19834 0 c 0+1 --> 1 c (-b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ -b^{113, 7}_0 ∧ p_791) -> (-b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ b^{113, 8}_0) c in CNF: c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ -p_791 ∨ -b^{113, 8}_2 c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ -p_791 ∨ -b^{113, 8}_1 c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ -p_791 ∨ b^{113, 8}_0 c in DIMACS: 19829 19830 19831 -791 -19832 0 19829 19830 19831 -791 -19833 0 19829 19830 19831 -791 19834 0 c 1+1 --> 2 c (-b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ b^{113, 7}_0 ∧ p_791) -> (-b^{113, 8}_2 ∧ b^{113, 8}_1 ∧ -b^{113, 8}_0) c in CNF: c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ -p_791 ∨ -b^{113, 8}_2 c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ -p_791 ∨ b^{113, 8}_1 c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ -p_791 ∨ -b^{113, 8}_0 c in DIMACS: 19829 19830 -19831 -791 -19832 0 19829 19830 -19831 -791 19833 0 19829 19830 -19831 -791 -19834 0 c 2+1 --> break c (-b^{113, 7}_2 ∧ b^{113, 7}_1 ∧ -b^{113, 7}_0 ∧ p_791) -> break c in CNF: c b^{113, 7}_2 ∨ -b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ -p_791 ∨ break c in DIMACS: 19829 -19830 19831 -791 1162 0 c 2-1 --> 1 c (-b^{113, 7}_2 ∧ b^{113, 7}_1 ∧ -b^{113, 7}_0 ∧ -p_791) -> (-b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ b^{113, 8}_0) c in CNF: c b^{113, 7}_2 ∨ -b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ p_791 ∨ -b^{113, 8}_2 c b^{113, 7}_2 ∨ -b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ p_791 ∨ -b^{113, 8}_1 c b^{113, 7}_2 ∨ -b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ p_791 ∨ b^{113, 8}_0 c in DIMACS: 19829 -19830 19831 791 -19832 0 19829 -19830 19831 791 -19833 0 19829 -19830 19831 791 19834 0 c 1-1 --> 0 c (-b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ b^{113, 7}_0 ∧ -p_791) -> (-b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ -b^{113, 8}_0) c in CNF: c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ p_791 ∨ -b^{113, 8}_2 c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ p_791 ∨ -b^{113, 8}_1 c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ p_791 ∨ -b^{113, 8}_0 c in DIMACS: 19829 19830 -19831 791 -19832 0 19829 19830 -19831 791 -19833 0 19829 19830 -19831 791 -19834 0 c 0-1 --> -1 c (-b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ -b^{113, 7}_0 ∧ -p_791) -> ( b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ b^{113, 8}_0) c in CNF: c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ p_791 ∨ b^{113, 8}_2 c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ p_791 ∨ -b^{113, 8}_1 c b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ p_791 ∨ b^{113, 8}_0 c in DIMACS: 19829 19830 19831 791 19832 0 19829 19830 19831 791 -19833 0 19829 19830 19831 791 19834 0 c -1-1 --> -2 c ( b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ b^{113, 7}_0 ∧ -p_791) -> ( b^{113, 8}_2 ∧ b^{113, 8}_1 ∧ -b^{113, 8}_0) c in CNF: c -b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ p_791 ∨ b^{113, 8}_2 c -b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ p_791 ∨ b^{113, 8}_1 c -b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ p_791 ∨ -b^{113, 8}_0 c in DIMACS: -19829 19830 -19831 791 19832 0 -19829 19830 -19831 791 19833 0 -19829 19830 -19831 791 -19834 0 c -2-1 --> break c ( b^{113, 7}_2 ∧ b^{113, 7}_1 ∧ -b^{113, 7}_0 ∧ -p_791) -> break c in CNF: c -b^{113, 7}_2 ∨ -b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ p_791 ∨ break c in DIMACS: -19829 -19830 19831 791 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{113, 7}_2 ∧ -b^{113, 7}_1 ∧ -b^{113, 7}_0 ∧ true) c in CNF: c -b^{113, 7}_2 ∨ b^{113, 7}_1 ∨ b^{113, 7}_0 ∨ false c in DIMACS: -19829 19830 19831 0 c 3 does not represent an automaton state. c -(-b^{113, 7}_2 ∧ b^{113, 7}_1 ∧ b^{113, 7}_0 ∧ true) c in CNF: c b^{113, 7}_2 ∨ -b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ false c in DIMACS: 19829 -19830 -19831 0 c -3 does not represent an automaton state. c -( b^{113, 7}_2 ∧ b^{113, 7}_1 ∧ b^{113, 7}_0 ∧ true) c in CNF: c -b^{113, 7}_2 ∨ -b^{113, 7}_1 ∨ -b^{113, 7}_0 ∨ false c in DIMACS: -19829 -19830 -19831 0 c i = 8 c -2+1 --> -1 c ( b^{113, 8}_2 ∧ b^{113, 8}_1 ∧ -b^{113, 8}_0 ∧ p_904) -> ( b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ b^{113, 9}_0) c in CNF: c -b^{113, 8}_2 ∨ -b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ -p_904 ∨ b^{113, 9}_2 c -b^{113, 8}_2 ∨ -b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ -p_904 ∨ -b^{113, 9}_1 c -b^{113, 8}_2 ∨ -b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ -p_904 ∨ b^{113, 9}_0 c in DIMACS: -19832 -19833 19834 -904 19835 0 -19832 -19833 19834 -904 -19836 0 -19832 -19833 19834 -904 19837 0 c -1+1 --> 0 c ( b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ b^{113, 8}_0 ∧ p_904) -> (-b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ -b^{113, 9}_0) c in CNF: c -b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ -p_904 ∨ -b^{113, 9}_2 c -b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ -p_904 ∨ -b^{113, 9}_1 c -b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ -p_904 ∨ -b^{113, 9}_0 c in DIMACS: -19832 19833 -19834 -904 -19835 0 -19832 19833 -19834 -904 -19836 0 -19832 19833 -19834 -904 -19837 0 c 0+1 --> 1 c (-b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ -b^{113, 8}_0 ∧ p_904) -> (-b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ b^{113, 9}_0) c in CNF: c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ -p_904 ∨ -b^{113, 9}_2 c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ -p_904 ∨ -b^{113, 9}_1 c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ -p_904 ∨ b^{113, 9}_0 c in DIMACS: 19832 19833 19834 -904 -19835 0 19832 19833 19834 -904 -19836 0 19832 19833 19834 -904 19837 0 c 1+1 --> 2 c (-b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ b^{113, 8}_0 ∧ p_904) -> (-b^{113, 9}_2 ∧ b^{113, 9}_1 ∧ -b^{113, 9}_0) c in CNF: c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ -p_904 ∨ -b^{113, 9}_2 c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ -p_904 ∨ b^{113, 9}_1 c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ -p_904 ∨ -b^{113, 9}_0 c in DIMACS: 19832 19833 -19834 -904 -19835 0 19832 19833 -19834 -904 19836 0 19832 19833 -19834 -904 -19837 0 c 2+1 --> break c (-b^{113, 8}_2 ∧ b^{113, 8}_1 ∧ -b^{113, 8}_0 ∧ p_904) -> break c in CNF: c b^{113, 8}_2 ∨ -b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ -p_904 ∨ break c in DIMACS: 19832 -19833 19834 -904 1162 0 c 2-1 --> 1 c (-b^{113, 8}_2 ∧ b^{113, 8}_1 ∧ -b^{113, 8}_0 ∧ -p_904) -> (-b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ b^{113, 9}_0) c in CNF: c b^{113, 8}_2 ∨ -b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ p_904 ∨ -b^{113, 9}_2 c b^{113, 8}_2 ∨ -b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ p_904 ∨ -b^{113, 9}_1 c b^{113, 8}_2 ∨ -b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ p_904 ∨ b^{113, 9}_0 c in DIMACS: 19832 -19833 19834 904 -19835 0 19832 -19833 19834 904 -19836 0 19832 -19833 19834 904 19837 0 c 1-1 --> 0 c (-b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ b^{113, 8}_0 ∧ -p_904) -> (-b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ -b^{113, 9}_0) c in CNF: c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ p_904 ∨ -b^{113, 9}_2 c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ p_904 ∨ -b^{113, 9}_1 c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ p_904 ∨ -b^{113, 9}_0 c in DIMACS: 19832 19833 -19834 904 -19835 0 19832 19833 -19834 904 -19836 0 19832 19833 -19834 904 -19837 0 c 0-1 --> -1 c (-b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ -b^{113, 8}_0 ∧ -p_904) -> ( b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ b^{113, 9}_0) c in CNF: c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ p_904 ∨ b^{113, 9}_2 c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ p_904 ∨ -b^{113, 9}_1 c b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ p_904 ∨ b^{113, 9}_0 c in DIMACS: 19832 19833 19834 904 19835 0 19832 19833 19834 904 -19836 0 19832 19833 19834 904 19837 0 c -1-1 --> -2 c ( b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ b^{113, 8}_0 ∧ -p_904) -> ( b^{113, 9}_2 ∧ b^{113, 9}_1 ∧ -b^{113, 9}_0) c in CNF: c -b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ p_904 ∨ b^{113, 9}_2 c -b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ p_904 ∨ b^{113, 9}_1 c -b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ p_904 ∨ -b^{113, 9}_0 c in DIMACS: -19832 19833 -19834 904 19835 0 -19832 19833 -19834 904 19836 0 -19832 19833 -19834 904 -19837 0 c -2-1 --> break c ( b^{113, 8}_2 ∧ b^{113, 8}_1 ∧ -b^{113, 8}_0 ∧ -p_904) -> break c in CNF: c -b^{113, 8}_2 ∨ -b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ p_904 ∨ break c in DIMACS: -19832 -19833 19834 904 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{113, 8}_2 ∧ -b^{113, 8}_1 ∧ -b^{113, 8}_0 ∧ true) c in CNF: c -b^{113, 8}_2 ∨ b^{113, 8}_1 ∨ b^{113, 8}_0 ∨ false c in DIMACS: -19832 19833 19834 0 c 3 does not represent an automaton state. c -(-b^{113, 8}_2 ∧ b^{113, 8}_1 ∧ b^{113, 8}_0 ∧ true) c in CNF: c b^{113, 8}_2 ∨ -b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ false c in DIMACS: 19832 -19833 -19834 0 c -3 does not represent an automaton state. c -( b^{113, 8}_2 ∧ b^{113, 8}_1 ∧ b^{113, 8}_0 ∧ true) c in CNF: c -b^{113, 8}_2 ∨ -b^{113, 8}_1 ∨ -b^{113, 8}_0 ∨ false c in DIMACS: -19832 -19833 -19834 0 c i = 9 c -2+1 --> -1 c ( b^{113, 9}_2 ∧ b^{113, 9}_1 ∧ -b^{113, 9}_0 ∧ p_1017) -> ( b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ b^{113, 10}_0) c in CNF: c -b^{113, 9}_2 ∨ -b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ -p_1017 ∨ b^{113, 10}_2 c -b^{113, 9}_2 ∨ -b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ -p_1017 ∨ -b^{113, 10}_1 c -b^{113, 9}_2 ∨ -b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ -p_1017 ∨ b^{113, 10}_0 c in DIMACS: -19835 -19836 19837 -1017 19838 0 -19835 -19836 19837 -1017 -19839 0 -19835 -19836 19837 -1017 19840 0 c -1+1 --> 0 c ( b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ b^{113, 9}_0 ∧ p_1017) -> (-b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ -b^{113, 10}_0) c in CNF: c -b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ -p_1017 ∨ -b^{113, 10}_2 c -b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ -p_1017 ∨ -b^{113, 10}_1 c -b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ -p_1017 ∨ -b^{113, 10}_0 c in DIMACS: -19835 19836 -19837 -1017 -19838 0 -19835 19836 -19837 -1017 -19839 0 -19835 19836 -19837 -1017 -19840 0 c 0+1 --> 1 c (-b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ -b^{113, 9}_0 ∧ p_1017) -> (-b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ b^{113, 10}_0) c in CNF: c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ -p_1017 ∨ -b^{113, 10}_2 c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ -p_1017 ∨ -b^{113, 10}_1 c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ -p_1017 ∨ b^{113, 10}_0 c in DIMACS: 19835 19836 19837 -1017 -19838 0 19835 19836 19837 -1017 -19839 0 19835 19836 19837 -1017 19840 0 c 1+1 --> 2 c (-b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ b^{113, 9}_0 ∧ p_1017) -> (-b^{113, 10}_2 ∧ b^{113, 10}_1 ∧ -b^{113, 10}_0) c in CNF: c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ -p_1017 ∨ -b^{113, 10}_2 c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ -p_1017 ∨ b^{113, 10}_1 c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ -p_1017 ∨ -b^{113, 10}_0 c in DIMACS: 19835 19836 -19837 -1017 -19838 0 19835 19836 -19837 -1017 19839 0 19835 19836 -19837 -1017 -19840 0 c 2+1 --> break c (-b^{113, 9}_2 ∧ b^{113, 9}_1 ∧ -b^{113, 9}_0 ∧ p_1017) -> break c in CNF: c b^{113, 9}_2 ∨ -b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ -p_1017 ∨ break c in DIMACS: 19835 -19836 19837 -1017 1162 0 c 2-1 --> 1 c (-b^{113, 9}_2 ∧ b^{113, 9}_1 ∧ -b^{113, 9}_0 ∧ -p_1017) -> (-b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ b^{113, 10}_0) c in CNF: c b^{113, 9}_2 ∨ -b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ p_1017 ∨ -b^{113, 10}_2 c b^{113, 9}_2 ∨ -b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ p_1017 ∨ -b^{113, 10}_1 c b^{113, 9}_2 ∨ -b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ p_1017 ∨ b^{113, 10}_0 c in DIMACS: 19835 -19836 19837 1017 -19838 0 19835 -19836 19837 1017 -19839 0 19835 -19836 19837 1017 19840 0 c 1-1 --> 0 c (-b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ b^{113, 9}_0 ∧ -p_1017) -> (-b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ -b^{113, 10}_0) c in CNF: c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ p_1017 ∨ -b^{113, 10}_2 c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ p_1017 ∨ -b^{113, 10}_1 c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ p_1017 ∨ -b^{113, 10}_0 c in DIMACS: 19835 19836 -19837 1017 -19838 0 19835 19836 -19837 1017 -19839 0 19835 19836 -19837 1017 -19840 0 c 0-1 --> -1 c (-b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ -b^{113, 9}_0 ∧ -p_1017) -> ( b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ b^{113, 10}_0) c in CNF: c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ p_1017 ∨ b^{113, 10}_2 c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ p_1017 ∨ -b^{113, 10}_1 c b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ p_1017 ∨ b^{113, 10}_0 c in DIMACS: 19835 19836 19837 1017 19838 0 19835 19836 19837 1017 -19839 0 19835 19836 19837 1017 19840 0 c -1-1 --> -2 c ( b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ b^{113, 9}_0 ∧ -p_1017) -> ( b^{113, 10}_2 ∧ b^{113, 10}_1 ∧ -b^{113, 10}_0) c in CNF: c -b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ p_1017 ∨ b^{113, 10}_2 c -b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ p_1017 ∨ b^{113, 10}_1 c -b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ p_1017 ∨ -b^{113, 10}_0 c in DIMACS: -19835 19836 -19837 1017 19838 0 -19835 19836 -19837 1017 19839 0 -19835 19836 -19837 1017 -19840 0 c -2-1 --> break c ( b^{113, 9}_2 ∧ b^{113, 9}_1 ∧ -b^{113, 9}_0 ∧ -p_1017) -> break c in CNF: c -b^{113, 9}_2 ∨ -b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ p_1017 ∨ break c in DIMACS: -19835 -19836 19837 1017 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{113, 9}_2 ∧ -b^{113, 9}_1 ∧ -b^{113, 9}_0 ∧ true) c in CNF: c -b^{113, 9}_2 ∨ b^{113, 9}_1 ∨ b^{113, 9}_0 ∨ false c in DIMACS: -19835 19836 19837 0 c 3 does not represent an automaton state. c -(-b^{113, 9}_2 ∧ b^{113, 9}_1 ∧ b^{113, 9}_0 ∧ true) c in CNF: c b^{113, 9}_2 ∨ -b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ false c in DIMACS: 19835 -19836 -19837 0 c -3 does not represent an automaton state. c -( b^{113, 9}_2 ∧ b^{113, 9}_1 ∧ b^{113, 9}_0 ∧ true) c in CNF: c -b^{113, 9}_2 ∨ -b^{113, 9}_1 ∨ -b^{113, 9}_0 ∨ false c in DIMACS: -19835 -19836 -19837 0 c i = 10 c -2+1 --> -1 c ( b^{113, 10}_2 ∧ b^{113, 10}_1 ∧ -b^{113, 10}_0 ∧ p_1130) -> ( b^{113, 11}_2 ∧ -b^{113, 11}_1 ∧ b^{113, 11}_0) c in CNF: c -b^{113, 10}_2 ∨ -b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ -p_1130 ∨ b^{113, 11}_2 c -b^{113, 10}_2 ∨ -b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ -p_1130 ∨ -b^{113, 11}_1 c -b^{113, 10}_2 ∨ -b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ -p_1130 ∨ b^{113, 11}_0 c in DIMACS: -19838 -19839 19840 -1130 19841 0 -19838 -19839 19840 -1130 -19842 0 -19838 -19839 19840 -1130 19843 0 c -1+1 --> 0 c ( b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ b^{113, 10}_0 ∧ p_1130) -> (-b^{113, 11}_2 ∧ -b^{113, 11}_1 ∧ -b^{113, 11}_0) c in CNF: c -b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ -p_1130 ∨ -b^{113, 11}_2 c -b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ -p_1130 ∨ -b^{113, 11}_1 c -b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ -p_1130 ∨ -b^{113, 11}_0 c in DIMACS: -19838 19839 -19840 -1130 -19841 0 -19838 19839 -19840 -1130 -19842 0 -19838 19839 -19840 -1130 -19843 0 c 0+1 --> 1 c (-b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ -b^{113, 10}_0 ∧ p_1130) -> (-b^{113, 11}_2 ∧ -b^{113, 11}_1 ∧ b^{113, 11}_0) c in CNF: c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ -p_1130 ∨ -b^{113, 11}_2 c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ -p_1130 ∨ -b^{113, 11}_1 c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ -p_1130 ∨ b^{113, 11}_0 c in DIMACS: 19838 19839 19840 -1130 -19841 0 19838 19839 19840 -1130 -19842 0 19838 19839 19840 -1130 19843 0 c 1+1 --> 2 c (-b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ b^{113, 10}_0 ∧ p_1130) -> (-b^{113, 11}_2 ∧ b^{113, 11}_1 ∧ -b^{113, 11}_0) c in CNF: c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ -p_1130 ∨ -b^{113, 11}_2 c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ -p_1130 ∨ b^{113, 11}_1 c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ -p_1130 ∨ -b^{113, 11}_0 c in DIMACS: 19838 19839 -19840 -1130 -19841 0 19838 19839 -19840 -1130 19842 0 19838 19839 -19840 -1130 -19843 0 c 2+1 --> break c (-b^{113, 10}_2 ∧ b^{113, 10}_1 ∧ -b^{113, 10}_0 ∧ p_1130) -> break c in CNF: c b^{113, 10}_2 ∨ -b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ -p_1130 ∨ break c in DIMACS: 19838 -19839 19840 -1130 1162 0 c 2-1 --> 1 c (-b^{113, 10}_2 ∧ b^{113, 10}_1 ∧ -b^{113, 10}_0 ∧ -p_1130) -> (-b^{113, 11}_2 ∧ -b^{113, 11}_1 ∧ b^{113, 11}_0) c in CNF: c b^{113, 10}_2 ∨ -b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ p_1130 ∨ -b^{113, 11}_2 c b^{113, 10}_2 ∨ -b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ p_1130 ∨ -b^{113, 11}_1 c b^{113, 10}_2 ∨ -b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ p_1130 ∨ b^{113, 11}_0 c in DIMACS: 19838 -19839 19840 1130 -19841 0 19838 -19839 19840 1130 -19842 0 19838 -19839 19840 1130 19843 0 c 1-1 --> 0 c (-b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ b^{113, 10}_0 ∧ -p_1130) -> (-b^{113, 11}_2 ∧ -b^{113, 11}_1 ∧ -b^{113, 11}_0) c in CNF: c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ p_1130 ∨ -b^{113, 11}_2 c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ p_1130 ∨ -b^{113, 11}_1 c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ p_1130 ∨ -b^{113, 11}_0 c in DIMACS: 19838 19839 -19840 1130 -19841 0 19838 19839 -19840 1130 -19842 0 19838 19839 -19840 1130 -19843 0 c 0-1 --> -1 c (-b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ -b^{113, 10}_0 ∧ -p_1130) -> ( b^{113, 11}_2 ∧ -b^{113, 11}_1 ∧ b^{113, 11}_0) c in CNF: c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ p_1130 ∨ b^{113, 11}_2 c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ p_1130 ∨ -b^{113, 11}_1 c b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ p_1130 ∨ b^{113, 11}_0 c in DIMACS: 19838 19839 19840 1130 19841 0 19838 19839 19840 1130 -19842 0 19838 19839 19840 1130 19843 0 c -1-1 --> -2 c ( b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ b^{113, 10}_0 ∧ -p_1130) -> ( b^{113, 11}_2 ∧ b^{113, 11}_1 ∧ -b^{113, 11}_0) c in CNF: c -b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ p_1130 ∨ b^{113, 11}_2 c -b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ p_1130 ∨ b^{113, 11}_1 c -b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ p_1130 ∨ -b^{113, 11}_0 c in DIMACS: -19838 19839 -19840 1130 19841 0 -19838 19839 -19840 1130 19842 0 -19838 19839 -19840 1130 -19843 0 c -2-1 --> break c ( b^{113, 10}_2 ∧ b^{113, 10}_1 ∧ -b^{113, 10}_0 ∧ -p_1130) -> break c in CNF: c -b^{113, 10}_2 ∨ -b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ p_1130 ∨ break c in DIMACS: -19838 -19839 19840 1130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{113, 10}_2 ∧ -b^{113, 10}_1 ∧ -b^{113, 10}_0 ∧ true) c in CNF: c -b^{113, 10}_2 ∨ b^{113, 10}_1 ∨ b^{113, 10}_0 ∨ false c in DIMACS: -19838 19839 19840 0 c 3 does not represent an automaton state. c -(-b^{113, 10}_2 ∧ b^{113, 10}_1 ∧ b^{113, 10}_0 ∧ true) c in CNF: c b^{113, 10}_2 ∨ -b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ false c in DIMACS: 19838 -19839 -19840 0 c -3 does not represent an automaton state. c -( b^{113, 10}_2 ∧ b^{113, 10}_1 ∧ b^{113, 10}_0 ∧ true) c in CNF: c -b^{113, 10}_2 ∨ -b^{113, 10}_1 ∨ -b^{113, 10}_0 ∨ false c in DIMACS: -19838 -19839 -19840 0 c INIT for k = 114 c -b^{114, 1}_2 c -b^{114, 1}_1 c -b^{114, 1}_0 c in DIMACS: -19844 0 -19845 0 -19846 0 c Transitions for k = 114 c i = 1 c -2+1 --> -1 c ( b^{114, 1}_2 ∧ b^{114, 1}_1 ∧ -b^{114, 1}_0 ∧ p_114) -> ( b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ b^{114, 2}_0) c in CNF: c -b^{114, 1}_2 ∨ -b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ -p_114 ∨ b^{114, 2}_2 c -b^{114, 1}_2 ∨ -b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ -p_114 ∨ -b^{114, 2}_1 c -b^{114, 1}_2 ∨ -b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ -p_114 ∨ b^{114, 2}_0 c in DIMACS: -19844 -19845 19846 -114 19847 0 -19844 -19845 19846 -114 -19848 0 -19844 -19845 19846 -114 19849 0 c -1+1 --> 0 c ( b^{114, 1}_2 ∧ -b^{114, 1}_1 ∧ b^{114, 1}_0 ∧ p_114) -> (-b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ -b^{114, 2}_0) c in CNF: c -b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ -p_114 ∨ -b^{114, 2}_2 c -b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ -p_114 ∨ -b^{114, 2}_1 c -b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ -p_114 ∨ -b^{114, 2}_0 c in DIMACS: -19844 19845 -19846 -114 -19847 0 -19844 19845 -19846 -114 -19848 0 -19844 19845 -19846 -114 -19849 0 c 0+1 --> 1 c (-b^{114, 1}_2 ∧ -b^{114, 1}_1 ∧ -b^{114, 1}_0 ∧ p_114) -> (-b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ b^{114, 2}_0) c in CNF: c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ -p_114 ∨ -b^{114, 2}_2 c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ -p_114 ∨ -b^{114, 2}_1 c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ -p_114 ∨ b^{114, 2}_0 c in DIMACS: 19844 19845 19846 -114 -19847 0 19844 19845 19846 -114 -19848 0 19844 19845 19846 -114 19849 0 c 1+1 --> 2 c (-b^{114, 1}_2 ∧ -b^{114, 1}_1 ∧ b^{114, 1}_0 ∧ p_114) -> (-b^{114, 2}_2 ∧ b^{114, 2}_1 ∧ -b^{114, 2}_0) c in CNF: c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ -p_114 ∨ -b^{114, 2}_2 c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ -p_114 ∨ b^{114, 2}_1 c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ -p_114 ∨ -b^{114, 2}_0 c in DIMACS: 19844 19845 -19846 -114 -19847 0 19844 19845 -19846 -114 19848 0 19844 19845 -19846 -114 -19849 0 c 2+1 --> break c (-b^{114, 1}_2 ∧ b^{114, 1}_1 ∧ -b^{114, 1}_0 ∧ p_114) -> break c in CNF: c b^{114, 1}_2 ∨ -b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ -p_114 ∨ break c in DIMACS: 19844 -19845 19846 -114 1162 0 c 2-1 --> 1 c (-b^{114, 1}_2 ∧ b^{114, 1}_1 ∧ -b^{114, 1}_0 ∧ -p_114) -> (-b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ b^{114, 2}_0) c in CNF: c b^{114, 1}_2 ∨ -b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ p_114 ∨ -b^{114, 2}_2 c b^{114, 1}_2 ∨ -b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ p_114 ∨ -b^{114, 2}_1 c b^{114, 1}_2 ∨ -b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ p_114 ∨ b^{114, 2}_0 c in DIMACS: 19844 -19845 19846 114 -19847 0 19844 -19845 19846 114 -19848 0 19844 -19845 19846 114 19849 0 c 1-1 --> 0 c (-b^{114, 1}_2 ∧ -b^{114, 1}_1 ∧ b^{114, 1}_0 ∧ -p_114) -> (-b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ -b^{114, 2}_0) c in CNF: c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ p_114 ∨ -b^{114, 2}_2 c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ p_114 ∨ -b^{114, 2}_1 c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ p_114 ∨ -b^{114, 2}_0 c in DIMACS: 19844 19845 -19846 114 -19847 0 19844 19845 -19846 114 -19848 0 19844 19845 -19846 114 -19849 0 c 0-1 --> -1 c (-b^{114, 1}_2 ∧ -b^{114, 1}_1 ∧ -b^{114, 1}_0 ∧ -p_114) -> ( b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ b^{114, 2}_0) c in CNF: c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ p_114 ∨ b^{114, 2}_2 c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ p_114 ∨ -b^{114, 2}_1 c b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ p_114 ∨ b^{114, 2}_0 c in DIMACS: 19844 19845 19846 114 19847 0 19844 19845 19846 114 -19848 0 19844 19845 19846 114 19849 0 c -1-1 --> -2 c ( b^{114, 1}_2 ∧ -b^{114, 1}_1 ∧ b^{114, 1}_0 ∧ -p_114) -> ( b^{114, 2}_2 ∧ b^{114, 2}_1 ∧ -b^{114, 2}_0) c in CNF: c -b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ p_114 ∨ b^{114, 2}_2 c -b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ p_114 ∨ b^{114, 2}_1 c -b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ p_114 ∨ -b^{114, 2}_0 c in DIMACS: -19844 19845 -19846 114 19847 0 -19844 19845 -19846 114 19848 0 -19844 19845 -19846 114 -19849 0 c -2-1 --> break c ( b^{114, 1}_2 ∧ b^{114, 1}_1 ∧ -b^{114, 1}_0 ∧ -p_114) -> break c in CNF: c -b^{114, 1}_2 ∨ -b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ p_114 ∨ break c in DIMACS: -19844 -19845 19846 114 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{114, 1}_2 ∧ -b^{114, 1}_1 ∧ -b^{114, 1}_0 ∧ true) c in CNF: c -b^{114, 1}_2 ∨ b^{114, 1}_1 ∨ b^{114, 1}_0 ∨ false c in DIMACS: -19844 19845 19846 0 c 3 does not represent an automaton state. c -(-b^{114, 1}_2 ∧ b^{114, 1}_1 ∧ b^{114, 1}_0 ∧ true) c in CNF: c b^{114, 1}_2 ∨ -b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ false c in DIMACS: 19844 -19845 -19846 0 c -3 does not represent an automaton state. c -( b^{114, 1}_2 ∧ b^{114, 1}_1 ∧ b^{114, 1}_0 ∧ true) c in CNF: c -b^{114, 1}_2 ∨ -b^{114, 1}_1 ∨ -b^{114, 1}_0 ∨ false c in DIMACS: -19844 -19845 -19846 0 c i = 2 c -2+1 --> -1 c ( b^{114, 2}_2 ∧ b^{114, 2}_1 ∧ -b^{114, 2}_0 ∧ p_228) -> ( b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ b^{114, 3}_0) c in CNF: c -b^{114, 2}_2 ∨ -b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ -p_228 ∨ b^{114, 3}_2 c -b^{114, 2}_2 ∨ -b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ -p_228 ∨ -b^{114, 3}_1 c -b^{114, 2}_2 ∨ -b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ -p_228 ∨ b^{114, 3}_0 c in DIMACS: -19847 -19848 19849 -228 19850 0 -19847 -19848 19849 -228 -19851 0 -19847 -19848 19849 -228 19852 0 c -1+1 --> 0 c ( b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ b^{114, 2}_0 ∧ p_228) -> (-b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ -b^{114, 3}_0) c in CNF: c -b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ -p_228 ∨ -b^{114, 3}_2 c -b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ -p_228 ∨ -b^{114, 3}_1 c -b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ -p_228 ∨ -b^{114, 3}_0 c in DIMACS: -19847 19848 -19849 -228 -19850 0 -19847 19848 -19849 -228 -19851 0 -19847 19848 -19849 -228 -19852 0 c 0+1 --> 1 c (-b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ -b^{114, 2}_0 ∧ p_228) -> (-b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ b^{114, 3}_0) c in CNF: c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ -p_228 ∨ -b^{114, 3}_2 c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ -p_228 ∨ -b^{114, 3}_1 c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ -p_228 ∨ b^{114, 3}_0 c in DIMACS: 19847 19848 19849 -228 -19850 0 19847 19848 19849 -228 -19851 0 19847 19848 19849 -228 19852 0 c 1+1 --> 2 c (-b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ b^{114, 2}_0 ∧ p_228) -> (-b^{114, 3}_2 ∧ b^{114, 3}_1 ∧ -b^{114, 3}_0) c in CNF: c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ -p_228 ∨ -b^{114, 3}_2 c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ -p_228 ∨ b^{114, 3}_1 c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ -p_228 ∨ -b^{114, 3}_0 c in DIMACS: 19847 19848 -19849 -228 -19850 0 19847 19848 -19849 -228 19851 0 19847 19848 -19849 -228 -19852 0 c 2+1 --> break c (-b^{114, 2}_2 ∧ b^{114, 2}_1 ∧ -b^{114, 2}_0 ∧ p_228) -> break c in CNF: c b^{114, 2}_2 ∨ -b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ -p_228 ∨ break c in DIMACS: 19847 -19848 19849 -228 1162 0 c 2-1 --> 1 c (-b^{114, 2}_2 ∧ b^{114, 2}_1 ∧ -b^{114, 2}_0 ∧ -p_228) -> (-b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ b^{114, 3}_0) c in CNF: c b^{114, 2}_2 ∨ -b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ p_228 ∨ -b^{114, 3}_2 c b^{114, 2}_2 ∨ -b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ p_228 ∨ -b^{114, 3}_1 c b^{114, 2}_2 ∨ -b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ p_228 ∨ b^{114, 3}_0 c in DIMACS: 19847 -19848 19849 228 -19850 0 19847 -19848 19849 228 -19851 0 19847 -19848 19849 228 19852 0 c 1-1 --> 0 c (-b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ b^{114, 2}_0 ∧ -p_228) -> (-b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ -b^{114, 3}_0) c in CNF: c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ p_228 ∨ -b^{114, 3}_2 c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ p_228 ∨ -b^{114, 3}_1 c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ p_228 ∨ -b^{114, 3}_0 c in DIMACS: 19847 19848 -19849 228 -19850 0 19847 19848 -19849 228 -19851 0 19847 19848 -19849 228 -19852 0 c 0-1 --> -1 c (-b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ -b^{114, 2}_0 ∧ -p_228) -> ( b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ b^{114, 3}_0) c in CNF: c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ p_228 ∨ b^{114, 3}_2 c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ p_228 ∨ -b^{114, 3}_1 c b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ p_228 ∨ b^{114, 3}_0 c in DIMACS: 19847 19848 19849 228 19850 0 19847 19848 19849 228 -19851 0 19847 19848 19849 228 19852 0 c -1-1 --> -2 c ( b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ b^{114, 2}_0 ∧ -p_228) -> ( b^{114, 3}_2 ∧ b^{114, 3}_1 ∧ -b^{114, 3}_0) c in CNF: c -b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ p_228 ∨ b^{114, 3}_2 c -b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ p_228 ∨ b^{114, 3}_1 c -b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ p_228 ∨ -b^{114, 3}_0 c in DIMACS: -19847 19848 -19849 228 19850 0 -19847 19848 -19849 228 19851 0 -19847 19848 -19849 228 -19852 0 c -2-1 --> break c ( b^{114, 2}_2 ∧ b^{114, 2}_1 ∧ -b^{114, 2}_0 ∧ -p_228) -> break c in CNF: c -b^{114, 2}_2 ∨ -b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ p_228 ∨ break c in DIMACS: -19847 -19848 19849 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{114, 2}_2 ∧ -b^{114, 2}_1 ∧ -b^{114, 2}_0 ∧ true) c in CNF: c -b^{114, 2}_2 ∨ b^{114, 2}_1 ∨ b^{114, 2}_0 ∨ false c in DIMACS: -19847 19848 19849 0 c 3 does not represent an automaton state. c -(-b^{114, 2}_2 ∧ b^{114, 2}_1 ∧ b^{114, 2}_0 ∧ true) c in CNF: c b^{114, 2}_2 ∨ -b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ false c in DIMACS: 19847 -19848 -19849 0 c -3 does not represent an automaton state. c -( b^{114, 2}_2 ∧ b^{114, 2}_1 ∧ b^{114, 2}_0 ∧ true) c in CNF: c -b^{114, 2}_2 ∨ -b^{114, 2}_1 ∨ -b^{114, 2}_0 ∨ false c in DIMACS: -19847 -19848 -19849 0 c i = 3 c -2+1 --> -1 c ( b^{114, 3}_2 ∧ b^{114, 3}_1 ∧ -b^{114, 3}_0 ∧ p_342) -> ( b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ b^{114, 4}_0) c in CNF: c -b^{114, 3}_2 ∨ -b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ -p_342 ∨ b^{114, 4}_2 c -b^{114, 3}_2 ∨ -b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ -p_342 ∨ -b^{114, 4}_1 c -b^{114, 3}_2 ∨ -b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ -p_342 ∨ b^{114, 4}_0 c in DIMACS: -19850 -19851 19852 -342 19853 0 -19850 -19851 19852 -342 -19854 0 -19850 -19851 19852 -342 19855 0 c -1+1 --> 0 c ( b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ b^{114, 3}_0 ∧ p_342) -> (-b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ -b^{114, 4}_0) c in CNF: c -b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ -p_342 ∨ -b^{114, 4}_2 c -b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ -p_342 ∨ -b^{114, 4}_1 c -b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ -p_342 ∨ -b^{114, 4}_0 c in DIMACS: -19850 19851 -19852 -342 -19853 0 -19850 19851 -19852 -342 -19854 0 -19850 19851 -19852 -342 -19855 0 c 0+1 --> 1 c (-b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ -b^{114, 3}_0 ∧ p_342) -> (-b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ b^{114, 4}_0) c in CNF: c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ -p_342 ∨ -b^{114, 4}_2 c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ -p_342 ∨ -b^{114, 4}_1 c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ -p_342 ∨ b^{114, 4}_0 c in DIMACS: 19850 19851 19852 -342 -19853 0 19850 19851 19852 -342 -19854 0 19850 19851 19852 -342 19855 0 c 1+1 --> 2 c (-b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ b^{114, 3}_0 ∧ p_342) -> (-b^{114, 4}_2 ∧ b^{114, 4}_1 ∧ -b^{114, 4}_0) c in CNF: c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ -p_342 ∨ -b^{114, 4}_2 c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ -p_342 ∨ b^{114, 4}_1 c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ -p_342 ∨ -b^{114, 4}_0 c in DIMACS: 19850 19851 -19852 -342 -19853 0 19850 19851 -19852 -342 19854 0 19850 19851 -19852 -342 -19855 0 c 2+1 --> break c (-b^{114, 3}_2 ∧ b^{114, 3}_1 ∧ -b^{114, 3}_0 ∧ p_342) -> break c in CNF: c b^{114, 3}_2 ∨ -b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ -p_342 ∨ break c in DIMACS: 19850 -19851 19852 -342 1162 0 c 2-1 --> 1 c (-b^{114, 3}_2 ∧ b^{114, 3}_1 ∧ -b^{114, 3}_0 ∧ -p_342) -> (-b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ b^{114, 4}_0) c in CNF: c b^{114, 3}_2 ∨ -b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ p_342 ∨ -b^{114, 4}_2 c b^{114, 3}_2 ∨ -b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ p_342 ∨ -b^{114, 4}_1 c b^{114, 3}_2 ∨ -b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ p_342 ∨ b^{114, 4}_0 c in DIMACS: 19850 -19851 19852 342 -19853 0 19850 -19851 19852 342 -19854 0 19850 -19851 19852 342 19855 0 c 1-1 --> 0 c (-b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ b^{114, 3}_0 ∧ -p_342) -> (-b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ -b^{114, 4}_0) c in CNF: c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ p_342 ∨ -b^{114, 4}_2 c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ p_342 ∨ -b^{114, 4}_1 c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ p_342 ∨ -b^{114, 4}_0 c in DIMACS: 19850 19851 -19852 342 -19853 0 19850 19851 -19852 342 -19854 0 19850 19851 -19852 342 -19855 0 c 0-1 --> -1 c (-b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ -b^{114, 3}_0 ∧ -p_342) -> ( b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ b^{114, 4}_0) c in CNF: c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ p_342 ∨ b^{114, 4}_2 c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ p_342 ∨ -b^{114, 4}_1 c b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ p_342 ∨ b^{114, 4}_0 c in DIMACS: 19850 19851 19852 342 19853 0 19850 19851 19852 342 -19854 0 19850 19851 19852 342 19855 0 c -1-1 --> -2 c ( b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ b^{114, 3}_0 ∧ -p_342) -> ( b^{114, 4}_2 ∧ b^{114, 4}_1 ∧ -b^{114, 4}_0) c in CNF: c -b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ p_342 ∨ b^{114, 4}_2 c -b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ p_342 ∨ b^{114, 4}_1 c -b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ p_342 ∨ -b^{114, 4}_0 c in DIMACS: -19850 19851 -19852 342 19853 0 -19850 19851 -19852 342 19854 0 -19850 19851 -19852 342 -19855 0 c -2-1 --> break c ( b^{114, 3}_2 ∧ b^{114, 3}_1 ∧ -b^{114, 3}_0 ∧ -p_342) -> break c in CNF: c -b^{114, 3}_2 ∨ -b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ p_342 ∨ break c in DIMACS: -19850 -19851 19852 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{114, 3}_2 ∧ -b^{114, 3}_1 ∧ -b^{114, 3}_0 ∧ true) c in CNF: c -b^{114, 3}_2 ∨ b^{114, 3}_1 ∨ b^{114, 3}_0 ∨ false c in DIMACS: -19850 19851 19852 0 c 3 does not represent an automaton state. c -(-b^{114, 3}_2 ∧ b^{114, 3}_1 ∧ b^{114, 3}_0 ∧ true) c in CNF: c b^{114, 3}_2 ∨ -b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ false c in DIMACS: 19850 -19851 -19852 0 c -3 does not represent an automaton state. c -( b^{114, 3}_2 ∧ b^{114, 3}_1 ∧ b^{114, 3}_0 ∧ true) c in CNF: c -b^{114, 3}_2 ∨ -b^{114, 3}_1 ∨ -b^{114, 3}_0 ∨ false c in DIMACS: -19850 -19851 -19852 0 c i = 4 c -2+1 --> -1 c ( b^{114, 4}_2 ∧ b^{114, 4}_1 ∧ -b^{114, 4}_0 ∧ p_456) -> ( b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ b^{114, 5}_0) c in CNF: c -b^{114, 4}_2 ∨ -b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ -p_456 ∨ b^{114, 5}_2 c -b^{114, 4}_2 ∨ -b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ -p_456 ∨ -b^{114, 5}_1 c -b^{114, 4}_2 ∨ -b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ -p_456 ∨ b^{114, 5}_0 c in DIMACS: -19853 -19854 19855 -456 19856 0 -19853 -19854 19855 -456 -19857 0 -19853 -19854 19855 -456 19858 0 c -1+1 --> 0 c ( b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ b^{114, 4}_0 ∧ p_456) -> (-b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ -b^{114, 5}_0) c in CNF: c -b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ -p_456 ∨ -b^{114, 5}_2 c -b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ -p_456 ∨ -b^{114, 5}_1 c -b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ -p_456 ∨ -b^{114, 5}_0 c in DIMACS: -19853 19854 -19855 -456 -19856 0 -19853 19854 -19855 -456 -19857 0 -19853 19854 -19855 -456 -19858 0 c 0+1 --> 1 c (-b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ -b^{114, 4}_0 ∧ p_456) -> (-b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ b^{114, 5}_0) c in CNF: c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ -p_456 ∨ -b^{114, 5}_2 c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ -p_456 ∨ -b^{114, 5}_1 c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ -p_456 ∨ b^{114, 5}_0 c in DIMACS: 19853 19854 19855 -456 -19856 0 19853 19854 19855 -456 -19857 0 19853 19854 19855 -456 19858 0 c 1+1 --> 2 c (-b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ b^{114, 4}_0 ∧ p_456) -> (-b^{114, 5}_2 ∧ b^{114, 5}_1 ∧ -b^{114, 5}_0) c in CNF: c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ -p_456 ∨ -b^{114, 5}_2 c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ -p_456 ∨ b^{114, 5}_1 c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ -p_456 ∨ -b^{114, 5}_0 c in DIMACS: 19853 19854 -19855 -456 -19856 0 19853 19854 -19855 -456 19857 0 19853 19854 -19855 -456 -19858 0 c 2+1 --> break c (-b^{114, 4}_2 ∧ b^{114, 4}_1 ∧ -b^{114, 4}_0 ∧ p_456) -> break c in CNF: c b^{114, 4}_2 ∨ -b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ -p_456 ∨ break c in DIMACS: 19853 -19854 19855 -456 1162 0 c 2-1 --> 1 c (-b^{114, 4}_2 ∧ b^{114, 4}_1 ∧ -b^{114, 4}_0 ∧ -p_456) -> (-b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ b^{114, 5}_0) c in CNF: c b^{114, 4}_2 ∨ -b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ p_456 ∨ -b^{114, 5}_2 c b^{114, 4}_2 ∨ -b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ p_456 ∨ -b^{114, 5}_1 c b^{114, 4}_2 ∨ -b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ p_456 ∨ b^{114, 5}_0 c in DIMACS: 19853 -19854 19855 456 -19856 0 19853 -19854 19855 456 -19857 0 19853 -19854 19855 456 19858 0 c 1-1 --> 0 c (-b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ b^{114, 4}_0 ∧ -p_456) -> (-b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ -b^{114, 5}_0) c in CNF: c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ p_456 ∨ -b^{114, 5}_2 c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ p_456 ∨ -b^{114, 5}_1 c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ p_456 ∨ -b^{114, 5}_0 c in DIMACS: 19853 19854 -19855 456 -19856 0 19853 19854 -19855 456 -19857 0 19853 19854 -19855 456 -19858 0 c 0-1 --> -1 c (-b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ -b^{114, 4}_0 ∧ -p_456) -> ( b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ b^{114, 5}_0) c in CNF: c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ p_456 ∨ b^{114, 5}_2 c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ p_456 ∨ -b^{114, 5}_1 c b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ p_456 ∨ b^{114, 5}_0 c in DIMACS: 19853 19854 19855 456 19856 0 19853 19854 19855 456 -19857 0 19853 19854 19855 456 19858 0 c -1-1 --> -2 c ( b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ b^{114, 4}_0 ∧ -p_456) -> ( b^{114, 5}_2 ∧ b^{114, 5}_1 ∧ -b^{114, 5}_0) c in CNF: c -b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ p_456 ∨ b^{114, 5}_2 c -b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ p_456 ∨ b^{114, 5}_1 c -b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ p_456 ∨ -b^{114, 5}_0 c in DIMACS: -19853 19854 -19855 456 19856 0 -19853 19854 -19855 456 19857 0 -19853 19854 -19855 456 -19858 0 c -2-1 --> break c ( b^{114, 4}_2 ∧ b^{114, 4}_1 ∧ -b^{114, 4}_0 ∧ -p_456) -> break c in CNF: c -b^{114, 4}_2 ∨ -b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ p_456 ∨ break c in DIMACS: -19853 -19854 19855 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{114, 4}_2 ∧ -b^{114, 4}_1 ∧ -b^{114, 4}_0 ∧ true) c in CNF: c -b^{114, 4}_2 ∨ b^{114, 4}_1 ∨ b^{114, 4}_0 ∨ false c in DIMACS: -19853 19854 19855 0 c 3 does not represent an automaton state. c -(-b^{114, 4}_2 ∧ b^{114, 4}_1 ∧ b^{114, 4}_0 ∧ true) c in CNF: c b^{114, 4}_2 ∨ -b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ false c in DIMACS: 19853 -19854 -19855 0 c -3 does not represent an automaton state. c -( b^{114, 4}_2 ∧ b^{114, 4}_1 ∧ b^{114, 4}_0 ∧ true) c in CNF: c -b^{114, 4}_2 ∨ -b^{114, 4}_1 ∨ -b^{114, 4}_0 ∨ false c in DIMACS: -19853 -19854 -19855 0 c i = 5 c -2+1 --> -1 c ( b^{114, 5}_2 ∧ b^{114, 5}_1 ∧ -b^{114, 5}_0 ∧ p_570) -> ( b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ b^{114, 6}_0) c in CNF: c -b^{114, 5}_2 ∨ -b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ -p_570 ∨ b^{114, 6}_2 c -b^{114, 5}_2 ∨ -b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ -p_570 ∨ -b^{114, 6}_1 c -b^{114, 5}_2 ∨ -b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ -p_570 ∨ b^{114, 6}_0 c in DIMACS: -19856 -19857 19858 -570 19859 0 -19856 -19857 19858 -570 -19860 0 -19856 -19857 19858 -570 19861 0 c -1+1 --> 0 c ( b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ b^{114, 5}_0 ∧ p_570) -> (-b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ -b^{114, 6}_0) c in CNF: c -b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ -p_570 ∨ -b^{114, 6}_2 c -b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ -p_570 ∨ -b^{114, 6}_1 c -b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ -p_570 ∨ -b^{114, 6}_0 c in DIMACS: -19856 19857 -19858 -570 -19859 0 -19856 19857 -19858 -570 -19860 0 -19856 19857 -19858 -570 -19861 0 c 0+1 --> 1 c (-b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ -b^{114, 5}_0 ∧ p_570) -> (-b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ b^{114, 6}_0) c in CNF: c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ -p_570 ∨ -b^{114, 6}_2 c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ -p_570 ∨ -b^{114, 6}_1 c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ -p_570 ∨ b^{114, 6}_0 c in DIMACS: 19856 19857 19858 -570 -19859 0 19856 19857 19858 -570 -19860 0 19856 19857 19858 -570 19861 0 c 1+1 --> 2 c (-b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ b^{114, 5}_0 ∧ p_570) -> (-b^{114, 6}_2 ∧ b^{114, 6}_1 ∧ -b^{114, 6}_0) c in CNF: c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ -p_570 ∨ -b^{114, 6}_2 c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ -p_570 ∨ b^{114, 6}_1 c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ -p_570 ∨ -b^{114, 6}_0 c in DIMACS: 19856 19857 -19858 -570 -19859 0 19856 19857 -19858 -570 19860 0 19856 19857 -19858 -570 -19861 0 c 2+1 --> break c (-b^{114, 5}_2 ∧ b^{114, 5}_1 ∧ -b^{114, 5}_0 ∧ p_570) -> break c in CNF: c b^{114, 5}_2 ∨ -b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ -p_570 ∨ break c in DIMACS: 19856 -19857 19858 -570 1162 0 c 2-1 --> 1 c (-b^{114, 5}_2 ∧ b^{114, 5}_1 ∧ -b^{114, 5}_0 ∧ -p_570) -> (-b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ b^{114, 6}_0) c in CNF: c b^{114, 5}_2 ∨ -b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ p_570 ∨ -b^{114, 6}_2 c b^{114, 5}_2 ∨ -b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ p_570 ∨ -b^{114, 6}_1 c b^{114, 5}_2 ∨ -b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ p_570 ∨ b^{114, 6}_0 c in DIMACS: 19856 -19857 19858 570 -19859 0 19856 -19857 19858 570 -19860 0 19856 -19857 19858 570 19861 0 c 1-1 --> 0 c (-b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ b^{114, 5}_0 ∧ -p_570) -> (-b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ -b^{114, 6}_0) c in CNF: c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ p_570 ∨ -b^{114, 6}_2 c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ p_570 ∨ -b^{114, 6}_1 c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ p_570 ∨ -b^{114, 6}_0 c in DIMACS: 19856 19857 -19858 570 -19859 0 19856 19857 -19858 570 -19860 0 19856 19857 -19858 570 -19861 0 c 0-1 --> -1 c (-b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ -b^{114, 5}_0 ∧ -p_570) -> ( b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ b^{114, 6}_0) c in CNF: c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ p_570 ∨ b^{114, 6}_2 c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ p_570 ∨ -b^{114, 6}_1 c b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ p_570 ∨ b^{114, 6}_0 c in DIMACS: 19856 19857 19858 570 19859 0 19856 19857 19858 570 -19860 0 19856 19857 19858 570 19861 0 c -1-1 --> -2 c ( b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ b^{114, 5}_0 ∧ -p_570) -> ( b^{114, 6}_2 ∧ b^{114, 6}_1 ∧ -b^{114, 6}_0) c in CNF: c -b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ p_570 ∨ b^{114, 6}_2 c -b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ p_570 ∨ b^{114, 6}_1 c -b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ p_570 ∨ -b^{114, 6}_0 c in DIMACS: -19856 19857 -19858 570 19859 0 -19856 19857 -19858 570 19860 0 -19856 19857 -19858 570 -19861 0 c -2-1 --> break c ( b^{114, 5}_2 ∧ b^{114, 5}_1 ∧ -b^{114, 5}_0 ∧ -p_570) -> break c in CNF: c -b^{114, 5}_2 ∨ -b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ p_570 ∨ break c in DIMACS: -19856 -19857 19858 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{114, 5}_2 ∧ -b^{114, 5}_1 ∧ -b^{114, 5}_0 ∧ true) c in CNF: c -b^{114, 5}_2 ∨ b^{114, 5}_1 ∨ b^{114, 5}_0 ∨ false c in DIMACS: -19856 19857 19858 0 c 3 does not represent an automaton state. c -(-b^{114, 5}_2 ∧ b^{114, 5}_1 ∧ b^{114, 5}_0 ∧ true) c in CNF: c b^{114, 5}_2 ∨ -b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ false c in DIMACS: 19856 -19857 -19858 0 c -3 does not represent an automaton state. c -( b^{114, 5}_2 ∧ b^{114, 5}_1 ∧ b^{114, 5}_0 ∧ true) c in CNF: c -b^{114, 5}_2 ∨ -b^{114, 5}_1 ∨ -b^{114, 5}_0 ∨ false c in DIMACS: -19856 -19857 -19858 0 c i = 6 c -2+1 --> -1 c ( b^{114, 6}_2 ∧ b^{114, 6}_1 ∧ -b^{114, 6}_0 ∧ p_684) -> ( b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ b^{114, 7}_0) c in CNF: c -b^{114, 6}_2 ∨ -b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ -p_684 ∨ b^{114, 7}_2 c -b^{114, 6}_2 ∨ -b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ -p_684 ∨ -b^{114, 7}_1 c -b^{114, 6}_2 ∨ -b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ -p_684 ∨ b^{114, 7}_0 c in DIMACS: -19859 -19860 19861 -684 19862 0 -19859 -19860 19861 -684 -19863 0 -19859 -19860 19861 -684 19864 0 c -1+1 --> 0 c ( b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ b^{114, 6}_0 ∧ p_684) -> (-b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ -b^{114, 7}_0) c in CNF: c -b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ -p_684 ∨ -b^{114, 7}_2 c -b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ -p_684 ∨ -b^{114, 7}_1 c -b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ -p_684 ∨ -b^{114, 7}_0 c in DIMACS: -19859 19860 -19861 -684 -19862 0 -19859 19860 -19861 -684 -19863 0 -19859 19860 -19861 -684 -19864 0 c 0+1 --> 1 c (-b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ -b^{114, 6}_0 ∧ p_684) -> (-b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ b^{114, 7}_0) c in CNF: c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ -p_684 ∨ -b^{114, 7}_2 c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ -p_684 ∨ -b^{114, 7}_1 c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ -p_684 ∨ b^{114, 7}_0 c in DIMACS: 19859 19860 19861 -684 -19862 0 19859 19860 19861 -684 -19863 0 19859 19860 19861 -684 19864 0 c 1+1 --> 2 c (-b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ b^{114, 6}_0 ∧ p_684) -> (-b^{114, 7}_2 ∧ b^{114, 7}_1 ∧ -b^{114, 7}_0) c in CNF: c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ -p_684 ∨ -b^{114, 7}_2 c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ -p_684 ∨ b^{114, 7}_1 c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ -p_684 ∨ -b^{114, 7}_0 c in DIMACS: 19859 19860 -19861 -684 -19862 0 19859 19860 -19861 -684 19863 0 19859 19860 -19861 -684 -19864 0 c 2+1 --> break c (-b^{114, 6}_2 ∧ b^{114, 6}_1 ∧ -b^{114, 6}_0 ∧ p_684) -> break c in CNF: c b^{114, 6}_2 ∨ -b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ -p_684 ∨ break c in DIMACS: 19859 -19860 19861 -684 1162 0 c 2-1 --> 1 c (-b^{114, 6}_2 ∧ b^{114, 6}_1 ∧ -b^{114, 6}_0 ∧ -p_684) -> (-b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ b^{114, 7}_0) c in CNF: c b^{114, 6}_2 ∨ -b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ p_684 ∨ -b^{114, 7}_2 c b^{114, 6}_2 ∨ -b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ p_684 ∨ -b^{114, 7}_1 c b^{114, 6}_2 ∨ -b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ p_684 ∨ b^{114, 7}_0 c in DIMACS: 19859 -19860 19861 684 -19862 0 19859 -19860 19861 684 -19863 0 19859 -19860 19861 684 19864 0 c 1-1 --> 0 c (-b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ b^{114, 6}_0 ∧ -p_684) -> (-b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ -b^{114, 7}_0) c in CNF: c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ p_684 ∨ -b^{114, 7}_2 c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ p_684 ∨ -b^{114, 7}_1 c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ p_684 ∨ -b^{114, 7}_0 c in DIMACS: 19859 19860 -19861 684 -19862 0 19859 19860 -19861 684 -19863 0 19859 19860 -19861 684 -19864 0 c 0-1 --> -1 c (-b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ -b^{114, 6}_0 ∧ -p_684) -> ( b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ b^{114, 7}_0) c in CNF: c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ p_684 ∨ b^{114, 7}_2 c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ p_684 ∨ -b^{114, 7}_1 c b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ p_684 ∨ b^{114, 7}_0 c in DIMACS: 19859 19860 19861 684 19862 0 19859 19860 19861 684 -19863 0 19859 19860 19861 684 19864 0 c -1-1 --> -2 c ( b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ b^{114, 6}_0 ∧ -p_684) -> ( b^{114, 7}_2 ∧ b^{114, 7}_1 ∧ -b^{114, 7}_0) c in CNF: c -b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ p_684 ∨ b^{114, 7}_2 c -b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ p_684 ∨ b^{114, 7}_1 c -b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ p_684 ∨ -b^{114, 7}_0 c in DIMACS: -19859 19860 -19861 684 19862 0 -19859 19860 -19861 684 19863 0 -19859 19860 -19861 684 -19864 0 c -2-1 --> break c ( b^{114, 6}_2 ∧ b^{114, 6}_1 ∧ -b^{114, 6}_0 ∧ -p_684) -> break c in CNF: c -b^{114, 6}_2 ∨ -b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ p_684 ∨ break c in DIMACS: -19859 -19860 19861 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{114, 6}_2 ∧ -b^{114, 6}_1 ∧ -b^{114, 6}_0 ∧ true) c in CNF: c -b^{114, 6}_2 ∨ b^{114, 6}_1 ∨ b^{114, 6}_0 ∨ false c in DIMACS: -19859 19860 19861 0 c 3 does not represent an automaton state. c -(-b^{114, 6}_2 ∧ b^{114, 6}_1 ∧ b^{114, 6}_0 ∧ true) c in CNF: c b^{114, 6}_2 ∨ -b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ false c in DIMACS: 19859 -19860 -19861 0 c -3 does not represent an automaton state. c -( b^{114, 6}_2 ∧ b^{114, 6}_1 ∧ b^{114, 6}_0 ∧ true) c in CNF: c -b^{114, 6}_2 ∨ -b^{114, 6}_1 ∨ -b^{114, 6}_0 ∨ false c in DIMACS: -19859 -19860 -19861 0 c i = 7 c -2+1 --> -1 c ( b^{114, 7}_2 ∧ b^{114, 7}_1 ∧ -b^{114, 7}_0 ∧ p_798) -> ( b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ b^{114, 8}_0) c in CNF: c -b^{114, 7}_2 ∨ -b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ -p_798 ∨ b^{114, 8}_2 c -b^{114, 7}_2 ∨ -b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ -p_798 ∨ -b^{114, 8}_1 c -b^{114, 7}_2 ∨ -b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ -p_798 ∨ b^{114, 8}_0 c in DIMACS: -19862 -19863 19864 -798 19865 0 -19862 -19863 19864 -798 -19866 0 -19862 -19863 19864 -798 19867 0 c -1+1 --> 0 c ( b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ b^{114, 7}_0 ∧ p_798) -> (-b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ -b^{114, 8}_0) c in CNF: c -b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ -p_798 ∨ -b^{114, 8}_2 c -b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ -p_798 ∨ -b^{114, 8}_1 c -b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ -p_798 ∨ -b^{114, 8}_0 c in DIMACS: -19862 19863 -19864 -798 -19865 0 -19862 19863 -19864 -798 -19866 0 -19862 19863 -19864 -798 -19867 0 c 0+1 --> 1 c (-b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ -b^{114, 7}_0 ∧ p_798) -> (-b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ b^{114, 8}_0) c in CNF: c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ -p_798 ∨ -b^{114, 8}_2 c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ -p_798 ∨ -b^{114, 8}_1 c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ -p_798 ∨ b^{114, 8}_0 c in DIMACS: 19862 19863 19864 -798 -19865 0 19862 19863 19864 -798 -19866 0 19862 19863 19864 -798 19867 0 c 1+1 --> 2 c (-b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ b^{114, 7}_0 ∧ p_798) -> (-b^{114, 8}_2 ∧ b^{114, 8}_1 ∧ -b^{114, 8}_0) c in CNF: c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ -p_798 ∨ -b^{114, 8}_2 c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ -p_798 ∨ b^{114, 8}_1 c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ -p_798 ∨ -b^{114, 8}_0 c in DIMACS: 19862 19863 -19864 -798 -19865 0 19862 19863 -19864 -798 19866 0 19862 19863 -19864 -798 -19867 0 c 2+1 --> break c (-b^{114, 7}_2 ∧ b^{114, 7}_1 ∧ -b^{114, 7}_0 ∧ p_798) -> break c in CNF: c b^{114, 7}_2 ∨ -b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ -p_798 ∨ break c in DIMACS: 19862 -19863 19864 -798 1162 0 c 2-1 --> 1 c (-b^{114, 7}_2 ∧ b^{114, 7}_1 ∧ -b^{114, 7}_0 ∧ -p_798) -> (-b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ b^{114, 8}_0) c in CNF: c b^{114, 7}_2 ∨ -b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ p_798 ∨ -b^{114, 8}_2 c b^{114, 7}_2 ∨ -b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ p_798 ∨ -b^{114, 8}_1 c b^{114, 7}_2 ∨ -b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ p_798 ∨ b^{114, 8}_0 c in DIMACS: 19862 -19863 19864 798 -19865 0 19862 -19863 19864 798 -19866 0 19862 -19863 19864 798 19867 0 c 1-1 --> 0 c (-b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ b^{114, 7}_0 ∧ -p_798) -> (-b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ -b^{114, 8}_0) c in CNF: c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ p_798 ∨ -b^{114, 8}_2 c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ p_798 ∨ -b^{114, 8}_1 c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ p_798 ∨ -b^{114, 8}_0 c in DIMACS: 19862 19863 -19864 798 -19865 0 19862 19863 -19864 798 -19866 0 19862 19863 -19864 798 -19867 0 c 0-1 --> -1 c (-b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ -b^{114, 7}_0 ∧ -p_798) -> ( b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ b^{114, 8}_0) c in CNF: c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ p_798 ∨ b^{114, 8}_2 c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ p_798 ∨ -b^{114, 8}_1 c b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ p_798 ∨ b^{114, 8}_0 c in DIMACS: 19862 19863 19864 798 19865 0 19862 19863 19864 798 -19866 0 19862 19863 19864 798 19867 0 c -1-1 --> -2 c ( b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ b^{114, 7}_0 ∧ -p_798) -> ( b^{114, 8}_2 ∧ b^{114, 8}_1 ∧ -b^{114, 8}_0) c in CNF: c -b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ p_798 ∨ b^{114, 8}_2 c -b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ p_798 ∨ b^{114, 8}_1 c -b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ p_798 ∨ -b^{114, 8}_0 c in DIMACS: -19862 19863 -19864 798 19865 0 -19862 19863 -19864 798 19866 0 -19862 19863 -19864 798 -19867 0 c -2-1 --> break c ( b^{114, 7}_2 ∧ b^{114, 7}_1 ∧ -b^{114, 7}_0 ∧ -p_798) -> break c in CNF: c -b^{114, 7}_2 ∨ -b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ p_798 ∨ break c in DIMACS: -19862 -19863 19864 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{114, 7}_2 ∧ -b^{114, 7}_1 ∧ -b^{114, 7}_0 ∧ true) c in CNF: c -b^{114, 7}_2 ∨ b^{114, 7}_1 ∨ b^{114, 7}_0 ∨ false c in DIMACS: -19862 19863 19864 0 c 3 does not represent an automaton state. c -(-b^{114, 7}_2 ∧ b^{114, 7}_1 ∧ b^{114, 7}_0 ∧ true) c in CNF: c b^{114, 7}_2 ∨ -b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ false c in DIMACS: 19862 -19863 -19864 0 c -3 does not represent an automaton state. c -( b^{114, 7}_2 ∧ b^{114, 7}_1 ∧ b^{114, 7}_0 ∧ true) c in CNF: c -b^{114, 7}_2 ∨ -b^{114, 7}_1 ∨ -b^{114, 7}_0 ∨ false c in DIMACS: -19862 -19863 -19864 0 c i = 8 c -2+1 --> -1 c ( b^{114, 8}_2 ∧ b^{114, 8}_1 ∧ -b^{114, 8}_0 ∧ p_912) -> ( b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ b^{114, 9}_0) c in CNF: c -b^{114, 8}_2 ∨ -b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ -p_912 ∨ b^{114, 9}_2 c -b^{114, 8}_2 ∨ -b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ -p_912 ∨ -b^{114, 9}_1 c -b^{114, 8}_2 ∨ -b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ -p_912 ∨ b^{114, 9}_0 c in DIMACS: -19865 -19866 19867 -912 19868 0 -19865 -19866 19867 -912 -19869 0 -19865 -19866 19867 -912 19870 0 c -1+1 --> 0 c ( b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ b^{114, 8}_0 ∧ p_912) -> (-b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ -b^{114, 9}_0) c in CNF: c -b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ -p_912 ∨ -b^{114, 9}_2 c -b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ -p_912 ∨ -b^{114, 9}_1 c -b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ -p_912 ∨ -b^{114, 9}_0 c in DIMACS: -19865 19866 -19867 -912 -19868 0 -19865 19866 -19867 -912 -19869 0 -19865 19866 -19867 -912 -19870 0 c 0+1 --> 1 c (-b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ -b^{114, 8}_0 ∧ p_912) -> (-b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ b^{114, 9}_0) c in CNF: c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ -p_912 ∨ -b^{114, 9}_2 c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ -p_912 ∨ -b^{114, 9}_1 c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ -p_912 ∨ b^{114, 9}_0 c in DIMACS: 19865 19866 19867 -912 -19868 0 19865 19866 19867 -912 -19869 0 19865 19866 19867 -912 19870 0 c 1+1 --> 2 c (-b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ b^{114, 8}_0 ∧ p_912) -> (-b^{114, 9}_2 ∧ b^{114, 9}_1 ∧ -b^{114, 9}_0) c in CNF: c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ -p_912 ∨ -b^{114, 9}_2 c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ -p_912 ∨ b^{114, 9}_1 c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ -p_912 ∨ -b^{114, 9}_0 c in DIMACS: 19865 19866 -19867 -912 -19868 0 19865 19866 -19867 -912 19869 0 19865 19866 -19867 -912 -19870 0 c 2+1 --> break c (-b^{114, 8}_2 ∧ b^{114, 8}_1 ∧ -b^{114, 8}_0 ∧ p_912) -> break c in CNF: c b^{114, 8}_2 ∨ -b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ -p_912 ∨ break c in DIMACS: 19865 -19866 19867 -912 1162 0 c 2-1 --> 1 c (-b^{114, 8}_2 ∧ b^{114, 8}_1 ∧ -b^{114, 8}_0 ∧ -p_912) -> (-b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ b^{114, 9}_0) c in CNF: c b^{114, 8}_2 ∨ -b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ p_912 ∨ -b^{114, 9}_2 c b^{114, 8}_2 ∨ -b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ p_912 ∨ -b^{114, 9}_1 c b^{114, 8}_2 ∨ -b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ p_912 ∨ b^{114, 9}_0 c in DIMACS: 19865 -19866 19867 912 -19868 0 19865 -19866 19867 912 -19869 0 19865 -19866 19867 912 19870 0 c 1-1 --> 0 c (-b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ b^{114, 8}_0 ∧ -p_912) -> (-b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ -b^{114, 9}_0) c in CNF: c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ p_912 ∨ -b^{114, 9}_2 c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ p_912 ∨ -b^{114, 9}_1 c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ p_912 ∨ -b^{114, 9}_0 c in DIMACS: 19865 19866 -19867 912 -19868 0 19865 19866 -19867 912 -19869 0 19865 19866 -19867 912 -19870 0 c 0-1 --> -1 c (-b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ -b^{114, 8}_0 ∧ -p_912) -> ( b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ b^{114, 9}_0) c in CNF: c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ p_912 ∨ b^{114, 9}_2 c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ p_912 ∨ -b^{114, 9}_1 c b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ p_912 ∨ b^{114, 9}_0 c in DIMACS: 19865 19866 19867 912 19868 0 19865 19866 19867 912 -19869 0 19865 19866 19867 912 19870 0 c -1-1 --> -2 c ( b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ b^{114, 8}_0 ∧ -p_912) -> ( b^{114, 9}_2 ∧ b^{114, 9}_1 ∧ -b^{114, 9}_0) c in CNF: c -b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ p_912 ∨ b^{114, 9}_2 c -b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ p_912 ∨ b^{114, 9}_1 c -b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ p_912 ∨ -b^{114, 9}_0 c in DIMACS: -19865 19866 -19867 912 19868 0 -19865 19866 -19867 912 19869 0 -19865 19866 -19867 912 -19870 0 c -2-1 --> break c ( b^{114, 8}_2 ∧ b^{114, 8}_1 ∧ -b^{114, 8}_0 ∧ -p_912) -> break c in CNF: c -b^{114, 8}_2 ∨ -b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ p_912 ∨ break c in DIMACS: -19865 -19866 19867 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{114, 8}_2 ∧ -b^{114, 8}_1 ∧ -b^{114, 8}_0 ∧ true) c in CNF: c -b^{114, 8}_2 ∨ b^{114, 8}_1 ∨ b^{114, 8}_0 ∨ false c in DIMACS: -19865 19866 19867 0 c 3 does not represent an automaton state. c -(-b^{114, 8}_2 ∧ b^{114, 8}_1 ∧ b^{114, 8}_0 ∧ true) c in CNF: c b^{114, 8}_2 ∨ -b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ false c in DIMACS: 19865 -19866 -19867 0 c -3 does not represent an automaton state. c -( b^{114, 8}_2 ∧ b^{114, 8}_1 ∧ b^{114, 8}_0 ∧ true) c in CNF: c -b^{114, 8}_2 ∨ -b^{114, 8}_1 ∨ -b^{114, 8}_0 ∨ false c in DIMACS: -19865 -19866 -19867 0 c i = 9 c -2+1 --> -1 c ( b^{114, 9}_2 ∧ b^{114, 9}_1 ∧ -b^{114, 9}_0 ∧ p_1026) -> ( b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ b^{114, 10}_0) c in CNF: c -b^{114, 9}_2 ∨ -b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ -p_1026 ∨ b^{114, 10}_2 c -b^{114, 9}_2 ∨ -b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ -p_1026 ∨ -b^{114, 10}_1 c -b^{114, 9}_2 ∨ -b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ -p_1026 ∨ b^{114, 10}_0 c in DIMACS: -19868 -19869 19870 -1026 19871 0 -19868 -19869 19870 -1026 -19872 0 -19868 -19869 19870 -1026 19873 0 c -1+1 --> 0 c ( b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ b^{114, 9}_0 ∧ p_1026) -> (-b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ -b^{114, 10}_0) c in CNF: c -b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ -p_1026 ∨ -b^{114, 10}_2 c -b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ -p_1026 ∨ -b^{114, 10}_1 c -b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ -p_1026 ∨ -b^{114, 10}_0 c in DIMACS: -19868 19869 -19870 -1026 -19871 0 -19868 19869 -19870 -1026 -19872 0 -19868 19869 -19870 -1026 -19873 0 c 0+1 --> 1 c (-b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ -b^{114, 9}_0 ∧ p_1026) -> (-b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ b^{114, 10}_0) c in CNF: c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ -p_1026 ∨ -b^{114, 10}_2 c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ -p_1026 ∨ -b^{114, 10}_1 c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ -p_1026 ∨ b^{114, 10}_0 c in DIMACS: 19868 19869 19870 -1026 -19871 0 19868 19869 19870 -1026 -19872 0 19868 19869 19870 -1026 19873 0 c 1+1 --> 2 c (-b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ b^{114, 9}_0 ∧ p_1026) -> (-b^{114, 10}_2 ∧ b^{114, 10}_1 ∧ -b^{114, 10}_0) c in CNF: c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ -p_1026 ∨ -b^{114, 10}_2 c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ -p_1026 ∨ b^{114, 10}_1 c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ -p_1026 ∨ -b^{114, 10}_0 c in DIMACS: 19868 19869 -19870 -1026 -19871 0 19868 19869 -19870 -1026 19872 0 19868 19869 -19870 -1026 -19873 0 c 2+1 --> break c (-b^{114, 9}_2 ∧ b^{114, 9}_1 ∧ -b^{114, 9}_0 ∧ p_1026) -> break c in CNF: c b^{114, 9}_2 ∨ -b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ -p_1026 ∨ break c in DIMACS: 19868 -19869 19870 -1026 1162 0 c 2-1 --> 1 c (-b^{114, 9}_2 ∧ b^{114, 9}_1 ∧ -b^{114, 9}_0 ∧ -p_1026) -> (-b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ b^{114, 10}_0) c in CNF: c b^{114, 9}_2 ∨ -b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ p_1026 ∨ -b^{114, 10}_2 c b^{114, 9}_2 ∨ -b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ p_1026 ∨ -b^{114, 10}_1 c b^{114, 9}_2 ∨ -b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ p_1026 ∨ b^{114, 10}_0 c in DIMACS: 19868 -19869 19870 1026 -19871 0 19868 -19869 19870 1026 -19872 0 19868 -19869 19870 1026 19873 0 c 1-1 --> 0 c (-b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ b^{114, 9}_0 ∧ -p_1026) -> (-b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ -b^{114, 10}_0) c in CNF: c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ p_1026 ∨ -b^{114, 10}_2 c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ p_1026 ∨ -b^{114, 10}_1 c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ p_1026 ∨ -b^{114, 10}_0 c in DIMACS: 19868 19869 -19870 1026 -19871 0 19868 19869 -19870 1026 -19872 0 19868 19869 -19870 1026 -19873 0 c 0-1 --> -1 c (-b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ -b^{114, 9}_0 ∧ -p_1026) -> ( b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ b^{114, 10}_0) c in CNF: c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ p_1026 ∨ b^{114, 10}_2 c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ p_1026 ∨ -b^{114, 10}_1 c b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ p_1026 ∨ b^{114, 10}_0 c in DIMACS: 19868 19869 19870 1026 19871 0 19868 19869 19870 1026 -19872 0 19868 19869 19870 1026 19873 0 c -1-1 --> -2 c ( b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ b^{114, 9}_0 ∧ -p_1026) -> ( b^{114, 10}_2 ∧ b^{114, 10}_1 ∧ -b^{114, 10}_0) c in CNF: c -b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ p_1026 ∨ b^{114, 10}_2 c -b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ p_1026 ∨ b^{114, 10}_1 c -b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ p_1026 ∨ -b^{114, 10}_0 c in DIMACS: -19868 19869 -19870 1026 19871 0 -19868 19869 -19870 1026 19872 0 -19868 19869 -19870 1026 -19873 0 c -2-1 --> break c ( b^{114, 9}_2 ∧ b^{114, 9}_1 ∧ -b^{114, 9}_0 ∧ -p_1026) -> break c in CNF: c -b^{114, 9}_2 ∨ -b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ p_1026 ∨ break c in DIMACS: -19868 -19869 19870 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{114, 9}_2 ∧ -b^{114, 9}_1 ∧ -b^{114, 9}_0 ∧ true) c in CNF: c -b^{114, 9}_2 ∨ b^{114, 9}_1 ∨ b^{114, 9}_0 ∨ false c in DIMACS: -19868 19869 19870 0 c 3 does not represent an automaton state. c -(-b^{114, 9}_2 ∧ b^{114, 9}_1 ∧ b^{114, 9}_0 ∧ true) c in CNF: c b^{114, 9}_2 ∨ -b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ false c in DIMACS: 19868 -19869 -19870 0 c -3 does not represent an automaton state. c -( b^{114, 9}_2 ∧ b^{114, 9}_1 ∧ b^{114, 9}_0 ∧ true) c in CNF: c -b^{114, 9}_2 ∨ -b^{114, 9}_1 ∨ -b^{114, 9}_0 ∨ false c in DIMACS: -19868 -19869 -19870 0 c i = 10 c -2+1 --> -1 c ( b^{114, 10}_2 ∧ b^{114, 10}_1 ∧ -b^{114, 10}_0 ∧ p_1140) -> ( b^{114, 11}_2 ∧ -b^{114, 11}_1 ∧ b^{114, 11}_0) c in CNF: c -b^{114, 10}_2 ∨ -b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ -p_1140 ∨ b^{114, 11}_2 c -b^{114, 10}_2 ∨ -b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ -p_1140 ∨ -b^{114, 11}_1 c -b^{114, 10}_2 ∨ -b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ -p_1140 ∨ b^{114, 11}_0 c in DIMACS: -19871 -19872 19873 -1140 19874 0 -19871 -19872 19873 -1140 -19875 0 -19871 -19872 19873 -1140 19876 0 c -1+1 --> 0 c ( b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ b^{114, 10}_0 ∧ p_1140) -> (-b^{114, 11}_2 ∧ -b^{114, 11}_1 ∧ -b^{114, 11}_0) c in CNF: c -b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ -p_1140 ∨ -b^{114, 11}_2 c -b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ -p_1140 ∨ -b^{114, 11}_1 c -b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ -p_1140 ∨ -b^{114, 11}_0 c in DIMACS: -19871 19872 -19873 -1140 -19874 0 -19871 19872 -19873 -1140 -19875 0 -19871 19872 -19873 -1140 -19876 0 c 0+1 --> 1 c (-b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ -b^{114, 10}_0 ∧ p_1140) -> (-b^{114, 11}_2 ∧ -b^{114, 11}_1 ∧ b^{114, 11}_0) c in CNF: c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ -p_1140 ∨ -b^{114, 11}_2 c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ -p_1140 ∨ -b^{114, 11}_1 c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ -p_1140 ∨ b^{114, 11}_0 c in DIMACS: 19871 19872 19873 -1140 -19874 0 19871 19872 19873 -1140 -19875 0 19871 19872 19873 -1140 19876 0 c 1+1 --> 2 c (-b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ b^{114, 10}_0 ∧ p_1140) -> (-b^{114, 11}_2 ∧ b^{114, 11}_1 ∧ -b^{114, 11}_0) c in CNF: c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ -p_1140 ∨ -b^{114, 11}_2 c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ -p_1140 ∨ b^{114, 11}_1 c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ -p_1140 ∨ -b^{114, 11}_0 c in DIMACS: 19871 19872 -19873 -1140 -19874 0 19871 19872 -19873 -1140 19875 0 19871 19872 -19873 -1140 -19876 0 c 2+1 --> break c (-b^{114, 10}_2 ∧ b^{114, 10}_1 ∧ -b^{114, 10}_0 ∧ p_1140) -> break c in CNF: c b^{114, 10}_2 ∨ -b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ -p_1140 ∨ break c in DIMACS: 19871 -19872 19873 -1140 1162 0 c 2-1 --> 1 c (-b^{114, 10}_2 ∧ b^{114, 10}_1 ∧ -b^{114, 10}_0 ∧ -p_1140) -> (-b^{114, 11}_2 ∧ -b^{114, 11}_1 ∧ b^{114, 11}_0) c in CNF: c b^{114, 10}_2 ∨ -b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ p_1140 ∨ -b^{114, 11}_2 c b^{114, 10}_2 ∨ -b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ p_1140 ∨ -b^{114, 11}_1 c b^{114, 10}_2 ∨ -b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ p_1140 ∨ b^{114, 11}_0 c in DIMACS: 19871 -19872 19873 1140 -19874 0 19871 -19872 19873 1140 -19875 0 19871 -19872 19873 1140 19876 0 c 1-1 --> 0 c (-b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ b^{114, 10}_0 ∧ -p_1140) -> (-b^{114, 11}_2 ∧ -b^{114, 11}_1 ∧ -b^{114, 11}_0) c in CNF: c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ p_1140 ∨ -b^{114, 11}_2 c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ p_1140 ∨ -b^{114, 11}_1 c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ p_1140 ∨ -b^{114, 11}_0 c in DIMACS: 19871 19872 -19873 1140 -19874 0 19871 19872 -19873 1140 -19875 0 19871 19872 -19873 1140 -19876 0 c 0-1 --> -1 c (-b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ -b^{114, 10}_0 ∧ -p_1140) -> ( b^{114, 11}_2 ∧ -b^{114, 11}_1 ∧ b^{114, 11}_0) c in CNF: c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ p_1140 ∨ b^{114, 11}_2 c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ p_1140 ∨ -b^{114, 11}_1 c b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ p_1140 ∨ b^{114, 11}_0 c in DIMACS: 19871 19872 19873 1140 19874 0 19871 19872 19873 1140 -19875 0 19871 19872 19873 1140 19876 0 c -1-1 --> -2 c ( b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ b^{114, 10}_0 ∧ -p_1140) -> ( b^{114, 11}_2 ∧ b^{114, 11}_1 ∧ -b^{114, 11}_0) c in CNF: c -b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ p_1140 ∨ b^{114, 11}_2 c -b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ p_1140 ∨ b^{114, 11}_1 c -b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ p_1140 ∨ -b^{114, 11}_0 c in DIMACS: -19871 19872 -19873 1140 19874 0 -19871 19872 -19873 1140 19875 0 -19871 19872 -19873 1140 -19876 0 c -2-1 --> break c ( b^{114, 10}_2 ∧ b^{114, 10}_1 ∧ -b^{114, 10}_0 ∧ -p_1140) -> break c in CNF: c -b^{114, 10}_2 ∨ -b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ p_1140 ∨ break c in DIMACS: -19871 -19872 19873 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{114, 10}_2 ∧ -b^{114, 10}_1 ∧ -b^{114, 10}_0 ∧ true) c in CNF: c -b^{114, 10}_2 ∨ b^{114, 10}_1 ∨ b^{114, 10}_0 ∨ false c in DIMACS: -19871 19872 19873 0 c 3 does not represent an automaton state. c -(-b^{114, 10}_2 ∧ b^{114, 10}_1 ∧ b^{114, 10}_0 ∧ true) c in CNF: c b^{114, 10}_2 ∨ -b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ false c in DIMACS: 19871 -19872 -19873 0 c -3 does not represent an automaton state. c -( b^{114, 10}_2 ∧ b^{114, 10}_1 ∧ b^{114, 10}_0 ∧ true) c in CNF: c -b^{114, 10}_2 ∨ -b^{114, 10}_1 ∨ -b^{114, 10}_0 ∨ false c in DIMACS: -19871 -19872 -19873 0 c INIT for k = 115 c -b^{115, 1}_2 c -b^{115, 1}_1 c -b^{115, 1}_0 c in DIMACS: -19877 0 -19878 0 -19879 0 c Transitions for k = 115 c i = 1 c -2+1 --> -1 c ( b^{115, 1}_2 ∧ b^{115, 1}_1 ∧ -b^{115, 1}_0 ∧ p_115) -> ( b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ b^{115, 2}_0) c in CNF: c -b^{115, 1}_2 ∨ -b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ -p_115 ∨ b^{115, 2}_2 c -b^{115, 1}_2 ∨ -b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ -p_115 ∨ -b^{115, 2}_1 c -b^{115, 1}_2 ∨ -b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ -p_115 ∨ b^{115, 2}_0 c in DIMACS: -19877 -19878 19879 -115 19880 0 -19877 -19878 19879 -115 -19881 0 -19877 -19878 19879 -115 19882 0 c -1+1 --> 0 c ( b^{115, 1}_2 ∧ -b^{115, 1}_1 ∧ b^{115, 1}_0 ∧ p_115) -> (-b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ -b^{115, 2}_0) c in CNF: c -b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ -p_115 ∨ -b^{115, 2}_2 c -b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ -p_115 ∨ -b^{115, 2}_1 c -b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ -p_115 ∨ -b^{115, 2}_0 c in DIMACS: -19877 19878 -19879 -115 -19880 0 -19877 19878 -19879 -115 -19881 0 -19877 19878 -19879 -115 -19882 0 c 0+1 --> 1 c (-b^{115, 1}_2 ∧ -b^{115, 1}_1 ∧ -b^{115, 1}_0 ∧ p_115) -> (-b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ b^{115, 2}_0) c in CNF: c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ -p_115 ∨ -b^{115, 2}_2 c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ -p_115 ∨ -b^{115, 2}_1 c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ -p_115 ∨ b^{115, 2}_0 c in DIMACS: 19877 19878 19879 -115 -19880 0 19877 19878 19879 -115 -19881 0 19877 19878 19879 -115 19882 0 c 1+1 --> 2 c (-b^{115, 1}_2 ∧ -b^{115, 1}_1 ∧ b^{115, 1}_0 ∧ p_115) -> (-b^{115, 2}_2 ∧ b^{115, 2}_1 ∧ -b^{115, 2}_0) c in CNF: c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ -p_115 ∨ -b^{115, 2}_2 c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ -p_115 ∨ b^{115, 2}_1 c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ -p_115 ∨ -b^{115, 2}_0 c in DIMACS: 19877 19878 -19879 -115 -19880 0 19877 19878 -19879 -115 19881 0 19877 19878 -19879 -115 -19882 0 c 2+1 --> break c (-b^{115, 1}_2 ∧ b^{115, 1}_1 ∧ -b^{115, 1}_0 ∧ p_115) -> break c in CNF: c b^{115, 1}_2 ∨ -b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ -p_115 ∨ break c in DIMACS: 19877 -19878 19879 -115 1162 0 c 2-1 --> 1 c (-b^{115, 1}_2 ∧ b^{115, 1}_1 ∧ -b^{115, 1}_0 ∧ -p_115) -> (-b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ b^{115, 2}_0) c in CNF: c b^{115, 1}_2 ∨ -b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ p_115 ∨ -b^{115, 2}_2 c b^{115, 1}_2 ∨ -b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ p_115 ∨ -b^{115, 2}_1 c b^{115, 1}_2 ∨ -b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ p_115 ∨ b^{115, 2}_0 c in DIMACS: 19877 -19878 19879 115 -19880 0 19877 -19878 19879 115 -19881 0 19877 -19878 19879 115 19882 0 c 1-1 --> 0 c (-b^{115, 1}_2 ∧ -b^{115, 1}_1 ∧ b^{115, 1}_0 ∧ -p_115) -> (-b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ -b^{115, 2}_0) c in CNF: c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ p_115 ∨ -b^{115, 2}_2 c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ p_115 ∨ -b^{115, 2}_1 c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ p_115 ∨ -b^{115, 2}_0 c in DIMACS: 19877 19878 -19879 115 -19880 0 19877 19878 -19879 115 -19881 0 19877 19878 -19879 115 -19882 0 c 0-1 --> -1 c (-b^{115, 1}_2 ∧ -b^{115, 1}_1 ∧ -b^{115, 1}_0 ∧ -p_115) -> ( b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ b^{115, 2}_0) c in CNF: c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ p_115 ∨ b^{115, 2}_2 c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ p_115 ∨ -b^{115, 2}_1 c b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ p_115 ∨ b^{115, 2}_0 c in DIMACS: 19877 19878 19879 115 19880 0 19877 19878 19879 115 -19881 0 19877 19878 19879 115 19882 0 c -1-1 --> -2 c ( b^{115, 1}_2 ∧ -b^{115, 1}_1 ∧ b^{115, 1}_0 ∧ -p_115) -> ( b^{115, 2}_2 ∧ b^{115, 2}_1 ∧ -b^{115, 2}_0) c in CNF: c -b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ p_115 ∨ b^{115, 2}_2 c -b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ p_115 ∨ b^{115, 2}_1 c -b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ p_115 ∨ -b^{115, 2}_0 c in DIMACS: -19877 19878 -19879 115 19880 0 -19877 19878 -19879 115 19881 0 -19877 19878 -19879 115 -19882 0 c -2-1 --> break c ( b^{115, 1}_2 ∧ b^{115, 1}_1 ∧ -b^{115, 1}_0 ∧ -p_115) -> break c in CNF: c -b^{115, 1}_2 ∨ -b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ p_115 ∨ break c in DIMACS: -19877 -19878 19879 115 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{115, 1}_2 ∧ -b^{115, 1}_1 ∧ -b^{115, 1}_0 ∧ true) c in CNF: c -b^{115, 1}_2 ∨ b^{115, 1}_1 ∨ b^{115, 1}_0 ∨ false c in DIMACS: -19877 19878 19879 0 c 3 does not represent an automaton state. c -(-b^{115, 1}_2 ∧ b^{115, 1}_1 ∧ b^{115, 1}_0 ∧ true) c in CNF: c b^{115, 1}_2 ∨ -b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ false c in DIMACS: 19877 -19878 -19879 0 c -3 does not represent an automaton state. c -( b^{115, 1}_2 ∧ b^{115, 1}_1 ∧ b^{115, 1}_0 ∧ true) c in CNF: c -b^{115, 1}_2 ∨ -b^{115, 1}_1 ∨ -b^{115, 1}_0 ∨ false c in DIMACS: -19877 -19878 -19879 0 c i = 2 c -2+1 --> -1 c ( b^{115, 2}_2 ∧ b^{115, 2}_1 ∧ -b^{115, 2}_0 ∧ p_230) -> ( b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ b^{115, 3}_0) c in CNF: c -b^{115, 2}_2 ∨ -b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ -p_230 ∨ b^{115, 3}_2 c -b^{115, 2}_2 ∨ -b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ -p_230 ∨ -b^{115, 3}_1 c -b^{115, 2}_2 ∨ -b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ -p_230 ∨ b^{115, 3}_0 c in DIMACS: -19880 -19881 19882 -230 19883 0 -19880 -19881 19882 -230 -19884 0 -19880 -19881 19882 -230 19885 0 c -1+1 --> 0 c ( b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ b^{115, 2}_0 ∧ p_230) -> (-b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ -b^{115, 3}_0) c in CNF: c -b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ -p_230 ∨ -b^{115, 3}_2 c -b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ -p_230 ∨ -b^{115, 3}_1 c -b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ -p_230 ∨ -b^{115, 3}_0 c in DIMACS: -19880 19881 -19882 -230 -19883 0 -19880 19881 -19882 -230 -19884 0 -19880 19881 -19882 -230 -19885 0 c 0+1 --> 1 c (-b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ -b^{115, 2}_0 ∧ p_230) -> (-b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ b^{115, 3}_0) c in CNF: c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ -p_230 ∨ -b^{115, 3}_2 c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ -p_230 ∨ -b^{115, 3}_1 c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ -p_230 ∨ b^{115, 3}_0 c in DIMACS: 19880 19881 19882 -230 -19883 0 19880 19881 19882 -230 -19884 0 19880 19881 19882 -230 19885 0 c 1+1 --> 2 c (-b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ b^{115, 2}_0 ∧ p_230) -> (-b^{115, 3}_2 ∧ b^{115, 3}_1 ∧ -b^{115, 3}_0) c in CNF: c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ -p_230 ∨ -b^{115, 3}_2 c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ -p_230 ∨ b^{115, 3}_1 c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ -p_230 ∨ -b^{115, 3}_0 c in DIMACS: 19880 19881 -19882 -230 -19883 0 19880 19881 -19882 -230 19884 0 19880 19881 -19882 -230 -19885 0 c 2+1 --> break c (-b^{115, 2}_2 ∧ b^{115, 2}_1 ∧ -b^{115, 2}_0 ∧ p_230) -> break c in CNF: c b^{115, 2}_2 ∨ -b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ -p_230 ∨ break c in DIMACS: 19880 -19881 19882 -230 1162 0 c 2-1 --> 1 c (-b^{115, 2}_2 ∧ b^{115, 2}_1 ∧ -b^{115, 2}_0 ∧ -p_230) -> (-b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ b^{115, 3}_0) c in CNF: c b^{115, 2}_2 ∨ -b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ p_230 ∨ -b^{115, 3}_2 c b^{115, 2}_2 ∨ -b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ p_230 ∨ -b^{115, 3}_1 c b^{115, 2}_2 ∨ -b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ p_230 ∨ b^{115, 3}_0 c in DIMACS: 19880 -19881 19882 230 -19883 0 19880 -19881 19882 230 -19884 0 19880 -19881 19882 230 19885 0 c 1-1 --> 0 c (-b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ b^{115, 2}_0 ∧ -p_230) -> (-b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ -b^{115, 3}_0) c in CNF: c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ p_230 ∨ -b^{115, 3}_2 c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ p_230 ∨ -b^{115, 3}_1 c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ p_230 ∨ -b^{115, 3}_0 c in DIMACS: 19880 19881 -19882 230 -19883 0 19880 19881 -19882 230 -19884 0 19880 19881 -19882 230 -19885 0 c 0-1 --> -1 c (-b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ -b^{115, 2}_0 ∧ -p_230) -> ( b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ b^{115, 3}_0) c in CNF: c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ p_230 ∨ b^{115, 3}_2 c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ p_230 ∨ -b^{115, 3}_1 c b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ p_230 ∨ b^{115, 3}_0 c in DIMACS: 19880 19881 19882 230 19883 0 19880 19881 19882 230 -19884 0 19880 19881 19882 230 19885 0 c -1-1 --> -2 c ( b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ b^{115, 2}_0 ∧ -p_230) -> ( b^{115, 3}_2 ∧ b^{115, 3}_1 ∧ -b^{115, 3}_0) c in CNF: c -b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ p_230 ∨ b^{115, 3}_2 c -b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ p_230 ∨ b^{115, 3}_1 c -b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ p_230 ∨ -b^{115, 3}_0 c in DIMACS: -19880 19881 -19882 230 19883 0 -19880 19881 -19882 230 19884 0 -19880 19881 -19882 230 -19885 0 c -2-1 --> break c ( b^{115, 2}_2 ∧ b^{115, 2}_1 ∧ -b^{115, 2}_0 ∧ -p_230) -> break c in CNF: c -b^{115, 2}_2 ∨ -b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ p_230 ∨ break c in DIMACS: -19880 -19881 19882 230 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{115, 2}_2 ∧ -b^{115, 2}_1 ∧ -b^{115, 2}_0 ∧ true) c in CNF: c -b^{115, 2}_2 ∨ b^{115, 2}_1 ∨ b^{115, 2}_0 ∨ false c in DIMACS: -19880 19881 19882 0 c 3 does not represent an automaton state. c -(-b^{115, 2}_2 ∧ b^{115, 2}_1 ∧ b^{115, 2}_0 ∧ true) c in CNF: c b^{115, 2}_2 ∨ -b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ false c in DIMACS: 19880 -19881 -19882 0 c -3 does not represent an automaton state. c -( b^{115, 2}_2 ∧ b^{115, 2}_1 ∧ b^{115, 2}_0 ∧ true) c in CNF: c -b^{115, 2}_2 ∨ -b^{115, 2}_1 ∨ -b^{115, 2}_0 ∨ false c in DIMACS: -19880 -19881 -19882 0 c i = 3 c -2+1 --> -1 c ( b^{115, 3}_2 ∧ b^{115, 3}_1 ∧ -b^{115, 3}_0 ∧ p_345) -> ( b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ b^{115, 4}_0) c in CNF: c -b^{115, 3}_2 ∨ -b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ -p_345 ∨ b^{115, 4}_2 c -b^{115, 3}_2 ∨ -b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ -p_345 ∨ -b^{115, 4}_1 c -b^{115, 3}_2 ∨ -b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ -p_345 ∨ b^{115, 4}_0 c in DIMACS: -19883 -19884 19885 -345 19886 0 -19883 -19884 19885 -345 -19887 0 -19883 -19884 19885 -345 19888 0 c -1+1 --> 0 c ( b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ b^{115, 3}_0 ∧ p_345) -> (-b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ -b^{115, 4}_0) c in CNF: c -b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ -p_345 ∨ -b^{115, 4}_2 c -b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ -p_345 ∨ -b^{115, 4}_1 c -b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ -p_345 ∨ -b^{115, 4}_0 c in DIMACS: -19883 19884 -19885 -345 -19886 0 -19883 19884 -19885 -345 -19887 0 -19883 19884 -19885 -345 -19888 0 c 0+1 --> 1 c (-b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ -b^{115, 3}_0 ∧ p_345) -> (-b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ b^{115, 4}_0) c in CNF: c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ -p_345 ∨ -b^{115, 4}_2 c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ -p_345 ∨ -b^{115, 4}_1 c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ -p_345 ∨ b^{115, 4}_0 c in DIMACS: 19883 19884 19885 -345 -19886 0 19883 19884 19885 -345 -19887 0 19883 19884 19885 -345 19888 0 c 1+1 --> 2 c (-b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ b^{115, 3}_0 ∧ p_345) -> (-b^{115, 4}_2 ∧ b^{115, 4}_1 ∧ -b^{115, 4}_0) c in CNF: c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ -p_345 ∨ -b^{115, 4}_2 c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ -p_345 ∨ b^{115, 4}_1 c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ -p_345 ∨ -b^{115, 4}_0 c in DIMACS: 19883 19884 -19885 -345 -19886 0 19883 19884 -19885 -345 19887 0 19883 19884 -19885 -345 -19888 0 c 2+1 --> break c (-b^{115, 3}_2 ∧ b^{115, 3}_1 ∧ -b^{115, 3}_0 ∧ p_345) -> break c in CNF: c b^{115, 3}_2 ∨ -b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ -p_345 ∨ break c in DIMACS: 19883 -19884 19885 -345 1162 0 c 2-1 --> 1 c (-b^{115, 3}_2 ∧ b^{115, 3}_1 ∧ -b^{115, 3}_0 ∧ -p_345) -> (-b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ b^{115, 4}_0) c in CNF: c b^{115, 3}_2 ∨ -b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ p_345 ∨ -b^{115, 4}_2 c b^{115, 3}_2 ∨ -b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ p_345 ∨ -b^{115, 4}_1 c b^{115, 3}_2 ∨ -b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ p_345 ∨ b^{115, 4}_0 c in DIMACS: 19883 -19884 19885 345 -19886 0 19883 -19884 19885 345 -19887 0 19883 -19884 19885 345 19888 0 c 1-1 --> 0 c (-b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ b^{115, 3}_0 ∧ -p_345) -> (-b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ -b^{115, 4}_0) c in CNF: c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ p_345 ∨ -b^{115, 4}_2 c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ p_345 ∨ -b^{115, 4}_1 c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ p_345 ∨ -b^{115, 4}_0 c in DIMACS: 19883 19884 -19885 345 -19886 0 19883 19884 -19885 345 -19887 0 19883 19884 -19885 345 -19888 0 c 0-1 --> -1 c (-b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ -b^{115, 3}_0 ∧ -p_345) -> ( b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ b^{115, 4}_0) c in CNF: c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ p_345 ∨ b^{115, 4}_2 c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ p_345 ∨ -b^{115, 4}_1 c b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ p_345 ∨ b^{115, 4}_0 c in DIMACS: 19883 19884 19885 345 19886 0 19883 19884 19885 345 -19887 0 19883 19884 19885 345 19888 0 c -1-1 --> -2 c ( b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ b^{115, 3}_0 ∧ -p_345) -> ( b^{115, 4}_2 ∧ b^{115, 4}_1 ∧ -b^{115, 4}_0) c in CNF: c -b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ p_345 ∨ b^{115, 4}_2 c -b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ p_345 ∨ b^{115, 4}_1 c -b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ p_345 ∨ -b^{115, 4}_0 c in DIMACS: -19883 19884 -19885 345 19886 0 -19883 19884 -19885 345 19887 0 -19883 19884 -19885 345 -19888 0 c -2-1 --> break c ( b^{115, 3}_2 ∧ b^{115, 3}_1 ∧ -b^{115, 3}_0 ∧ -p_345) -> break c in CNF: c -b^{115, 3}_2 ∨ -b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ p_345 ∨ break c in DIMACS: -19883 -19884 19885 345 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{115, 3}_2 ∧ -b^{115, 3}_1 ∧ -b^{115, 3}_0 ∧ true) c in CNF: c -b^{115, 3}_2 ∨ b^{115, 3}_1 ∨ b^{115, 3}_0 ∨ false c in DIMACS: -19883 19884 19885 0 c 3 does not represent an automaton state. c -(-b^{115, 3}_2 ∧ b^{115, 3}_1 ∧ b^{115, 3}_0 ∧ true) c in CNF: c b^{115, 3}_2 ∨ -b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ false c in DIMACS: 19883 -19884 -19885 0 c -3 does not represent an automaton state. c -( b^{115, 3}_2 ∧ b^{115, 3}_1 ∧ b^{115, 3}_0 ∧ true) c in CNF: c -b^{115, 3}_2 ∨ -b^{115, 3}_1 ∨ -b^{115, 3}_0 ∨ false c in DIMACS: -19883 -19884 -19885 0 c i = 4 c -2+1 --> -1 c ( b^{115, 4}_2 ∧ b^{115, 4}_1 ∧ -b^{115, 4}_0 ∧ p_460) -> ( b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ b^{115, 5}_0) c in CNF: c -b^{115, 4}_2 ∨ -b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ -p_460 ∨ b^{115, 5}_2 c -b^{115, 4}_2 ∨ -b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ -p_460 ∨ -b^{115, 5}_1 c -b^{115, 4}_2 ∨ -b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ -p_460 ∨ b^{115, 5}_0 c in DIMACS: -19886 -19887 19888 -460 19889 0 -19886 -19887 19888 -460 -19890 0 -19886 -19887 19888 -460 19891 0 c -1+1 --> 0 c ( b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ b^{115, 4}_0 ∧ p_460) -> (-b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ -b^{115, 5}_0) c in CNF: c -b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ -p_460 ∨ -b^{115, 5}_2 c -b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ -p_460 ∨ -b^{115, 5}_1 c -b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ -p_460 ∨ -b^{115, 5}_0 c in DIMACS: -19886 19887 -19888 -460 -19889 0 -19886 19887 -19888 -460 -19890 0 -19886 19887 -19888 -460 -19891 0 c 0+1 --> 1 c (-b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ -b^{115, 4}_0 ∧ p_460) -> (-b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ b^{115, 5}_0) c in CNF: c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ -p_460 ∨ -b^{115, 5}_2 c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ -p_460 ∨ -b^{115, 5}_1 c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ -p_460 ∨ b^{115, 5}_0 c in DIMACS: 19886 19887 19888 -460 -19889 0 19886 19887 19888 -460 -19890 0 19886 19887 19888 -460 19891 0 c 1+1 --> 2 c (-b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ b^{115, 4}_0 ∧ p_460) -> (-b^{115, 5}_2 ∧ b^{115, 5}_1 ∧ -b^{115, 5}_0) c in CNF: c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ -p_460 ∨ -b^{115, 5}_2 c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ -p_460 ∨ b^{115, 5}_1 c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ -p_460 ∨ -b^{115, 5}_0 c in DIMACS: 19886 19887 -19888 -460 -19889 0 19886 19887 -19888 -460 19890 0 19886 19887 -19888 -460 -19891 0 c 2+1 --> break c (-b^{115, 4}_2 ∧ b^{115, 4}_1 ∧ -b^{115, 4}_0 ∧ p_460) -> break c in CNF: c b^{115, 4}_2 ∨ -b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ -p_460 ∨ break c in DIMACS: 19886 -19887 19888 -460 1162 0 c 2-1 --> 1 c (-b^{115, 4}_2 ∧ b^{115, 4}_1 ∧ -b^{115, 4}_0 ∧ -p_460) -> (-b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ b^{115, 5}_0) c in CNF: c b^{115, 4}_2 ∨ -b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ p_460 ∨ -b^{115, 5}_2 c b^{115, 4}_2 ∨ -b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ p_460 ∨ -b^{115, 5}_1 c b^{115, 4}_2 ∨ -b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ p_460 ∨ b^{115, 5}_0 c in DIMACS: 19886 -19887 19888 460 -19889 0 19886 -19887 19888 460 -19890 0 19886 -19887 19888 460 19891 0 c 1-1 --> 0 c (-b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ b^{115, 4}_0 ∧ -p_460) -> (-b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ -b^{115, 5}_0) c in CNF: c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ p_460 ∨ -b^{115, 5}_2 c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ p_460 ∨ -b^{115, 5}_1 c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ p_460 ∨ -b^{115, 5}_0 c in DIMACS: 19886 19887 -19888 460 -19889 0 19886 19887 -19888 460 -19890 0 19886 19887 -19888 460 -19891 0 c 0-1 --> -1 c (-b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ -b^{115, 4}_0 ∧ -p_460) -> ( b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ b^{115, 5}_0) c in CNF: c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ p_460 ∨ b^{115, 5}_2 c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ p_460 ∨ -b^{115, 5}_1 c b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ p_460 ∨ b^{115, 5}_0 c in DIMACS: 19886 19887 19888 460 19889 0 19886 19887 19888 460 -19890 0 19886 19887 19888 460 19891 0 c -1-1 --> -2 c ( b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ b^{115, 4}_0 ∧ -p_460) -> ( b^{115, 5}_2 ∧ b^{115, 5}_1 ∧ -b^{115, 5}_0) c in CNF: c -b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ p_460 ∨ b^{115, 5}_2 c -b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ p_460 ∨ b^{115, 5}_1 c -b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ p_460 ∨ -b^{115, 5}_0 c in DIMACS: -19886 19887 -19888 460 19889 0 -19886 19887 -19888 460 19890 0 -19886 19887 -19888 460 -19891 0 c -2-1 --> break c ( b^{115, 4}_2 ∧ b^{115, 4}_1 ∧ -b^{115, 4}_0 ∧ -p_460) -> break c in CNF: c -b^{115, 4}_2 ∨ -b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ p_460 ∨ break c in DIMACS: -19886 -19887 19888 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{115, 4}_2 ∧ -b^{115, 4}_1 ∧ -b^{115, 4}_0 ∧ true) c in CNF: c -b^{115, 4}_2 ∨ b^{115, 4}_1 ∨ b^{115, 4}_0 ∨ false c in DIMACS: -19886 19887 19888 0 c 3 does not represent an automaton state. c -(-b^{115, 4}_2 ∧ b^{115, 4}_1 ∧ b^{115, 4}_0 ∧ true) c in CNF: c b^{115, 4}_2 ∨ -b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ false c in DIMACS: 19886 -19887 -19888 0 c -3 does not represent an automaton state. c -( b^{115, 4}_2 ∧ b^{115, 4}_1 ∧ b^{115, 4}_0 ∧ true) c in CNF: c -b^{115, 4}_2 ∨ -b^{115, 4}_1 ∨ -b^{115, 4}_0 ∨ false c in DIMACS: -19886 -19887 -19888 0 c i = 5 c -2+1 --> -1 c ( b^{115, 5}_2 ∧ b^{115, 5}_1 ∧ -b^{115, 5}_0 ∧ p_575) -> ( b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ b^{115, 6}_0) c in CNF: c -b^{115, 5}_2 ∨ -b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ -p_575 ∨ b^{115, 6}_2 c -b^{115, 5}_2 ∨ -b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ -p_575 ∨ -b^{115, 6}_1 c -b^{115, 5}_2 ∨ -b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ -p_575 ∨ b^{115, 6}_0 c in DIMACS: -19889 -19890 19891 -575 19892 0 -19889 -19890 19891 -575 -19893 0 -19889 -19890 19891 -575 19894 0 c -1+1 --> 0 c ( b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ b^{115, 5}_0 ∧ p_575) -> (-b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ -b^{115, 6}_0) c in CNF: c -b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ -p_575 ∨ -b^{115, 6}_2 c -b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ -p_575 ∨ -b^{115, 6}_1 c -b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ -p_575 ∨ -b^{115, 6}_0 c in DIMACS: -19889 19890 -19891 -575 -19892 0 -19889 19890 -19891 -575 -19893 0 -19889 19890 -19891 -575 -19894 0 c 0+1 --> 1 c (-b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ -b^{115, 5}_0 ∧ p_575) -> (-b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ b^{115, 6}_0) c in CNF: c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ -p_575 ∨ -b^{115, 6}_2 c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ -p_575 ∨ -b^{115, 6}_1 c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ -p_575 ∨ b^{115, 6}_0 c in DIMACS: 19889 19890 19891 -575 -19892 0 19889 19890 19891 -575 -19893 0 19889 19890 19891 -575 19894 0 c 1+1 --> 2 c (-b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ b^{115, 5}_0 ∧ p_575) -> (-b^{115, 6}_2 ∧ b^{115, 6}_1 ∧ -b^{115, 6}_0) c in CNF: c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ -p_575 ∨ -b^{115, 6}_2 c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ -p_575 ∨ b^{115, 6}_1 c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ -p_575 ∨ -b^{115, 6}_0 c in DIMACS: 19889 19890 -19891 -575 -19892 0 19889 19890 -19891 -575 19893 0 19889 19890 -19891 -575 -19894 0 c 2+1 --> break c (-b^{115, 5}_2 ∧ b^{115, 5}_1 ∧ -b^{115, 5}_0 ∧ p_575) -> break c in CNF: c b^{115, 5}_2 ∨ -b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ -p_575 ∨ break c in DIMACS: 19889 -19890 19891 -575 1162 0 c 2-1 --> 1 c (-b^{115, 5}_2 ∧ b^{115, 5}_1 ∧ -b^{115, 5}_0 ∧ -p_575) -> (-b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ b^{115, 6}_0) c in CNF: c b^{115, 5}_2 ∨ -b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ p_575 ∨ -b^{115, 6}_2 c b^{115, 5}_2 ∨ -b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ p_575 ∨ -b^{115, 6}_1 c b^{115, 5}_2 ∨ -b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ p_575 ∨ b^{115, 6}_0 c in DIMACS: 19889 -19890 19891 575 -19892 0 19889 -19890 19891 575 -19893 0 19889 -19890 19891 575 19894 0 c 1-1 --> 0 c (-b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ b^{115, 5}_0 ∧ -p_575) -> (-b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ -b^{115, 6}_0) c in CNF: c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ p_575 ∨ -b^{115, 6}_2 c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ p_575 ∨ -b^{115, 6}_1 c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ p_575 ∨ -b^{115, 6}_0 c in DIMACS: 19889 19890 -19891 575 -19892 0 19889 19890 -19891 575 -19893 0 19889 19890 -19891 575 -19894 0 c 0-1 --> -1 c (-b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ -b^{115, 5}_0 ∧ -p_575) -> ( b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ b^{115, 6}_0) c in CNF: c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ p_575 ∨ b^{115, 6}_2 c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ p_575 ∨ -b^{115, 6}_1 c b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ p_575 ∨ b^{115, 6}_0 c in DIMACS: 19889 19890 19891 575 19892 0 19889 19890 19891 575 -19893 0 19889 19890 19891 575 19894 0 c -1-1 --> -2 c ( b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ b^{115, 5}_0 ∧ -p_575) -> ( b^{115, 6}_2 ∧ b^{115, 6}_1 ∧ -b^{115, 6}_0) c in CNF: c -b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ p_575 ∨ b^{115, 6}_2 c -b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ p_575 ∨ b^{115, 6}_1 c -b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ p_575 ∨ -b^{115, 6}_0 c in DIMACS: -19889 19890 -19891 575 19892 0 -19889 19890 -19891 575 19893 0 -19889 19890 -19891 575 -19894 0 c -2-1 --> break c ( b^{115, 5}_2 ∧ b^{115, 5}_1 ∧ -b^{115, 5}_0 ∧ -p_575) -> break c in CNF: c -b^{115, 5}_2 ∨ -b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ p_575 ∨ break c in DIMACS: -19889 -19890 19891 575 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{115, 5}_2 ∧ -b^{115, 5}_1 ∧ -b^{115, 5}_0 ∧ true) c in CNF: c -b^{115, 5}_2 ∨ b^{115, 5}_1 ∨ b^{115, 5}_0 ∨ false c in DIMACS: -19889 19890 19891 0 c 3 does not represent an automaton state. c -(-b^{115, 5}_2 ∧ b^{115, 5}_1 ∧ b^{115, 5}_0 ∧ true) c in CNF: c b^{115, 5}_2 ∨ -b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ false c in DIMACS: 19889 -19890 -19891 0 c -3 does not represent an automaton state. c -( b^{115, 5}_2 ∧ b^{115, 5}_1 ∧ b^{115, 5}_0 ∧ true) c in CNF: c -b^{115, 5}_2 ∨ -b^{115, 5}_1 ∨ -b^{115, 5}_0 ∨ false c in DIMACS: -19889 -19890 -19891 0 c i = 6 c -2+1 --> -1 c ( b^{115, 6}_2 ∧ b^{115, 6}_1 ∧ -b^{115, 6}_0 ∧ p_690) -> ( b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ b^{115, 7}_0) c in CNF: c -b^{115, 6}_2 ∨ -b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ -p_690 ∨ b^{115, 7}_2 c -b^{115, 6}_2 ∨ -b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ -p_690 ∨ -b^{115, 7}_1 c -b^{115, 6}_2 ∨ -b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ -p_690 ∨ b^{115, 7}_0 c in DIMACS: -19892 -19893 19894 -690 19895 0 -19892 -19893 19894 -690 -19896 0 -19892 -19893 19894 -690 19897 0 c -1+1 --> 0 c ( b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ b^{115, 6}_0 ∧ p_690) -> (-b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ -b^{115, 7}_0) c in CNF: c -b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ -p_690 ∨ -b^{115, 7}_2 c -b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ -p_690 ∨ -b^{115, 7}_1 c -b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ -p_690 ∨ -b^{115, 7}_0 c in DIMACS: -19892 19893 -19894 -690 -19895 0 -19892 19893 -19894 -690 -19896 0 -19892 19893 -19894 -690 -19897 0 c 0+1 --> 1 c (-b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ -b^{115, 6}_0 ∧ p_690) -> (-b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ b^{115, 7}_0) c in CNF: c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ -p_690 ∨ -b^{115, 7}_2 c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ -p_690 ∨ -b^{115, 7}_1 c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ -p_690 ∨ b^{115, 7}_0 c in DIMACS: 19892 19893 19894 -690 -19895 0 19892 19893 19894 -690 -19896 0 19892 19893 19894 -690 19897 0 c 1+1 --> 2 c (-b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ b^{115, 6}_0 ∧ p_690) -> (-b^{115, 7}_2 ∧ b^{115, 7}_1 ∧ -b^{115, 7}_0) c in CNF: c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ -p_690 ∨ -b^{115, 7}_2 c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ -p_690 ∨ b^{115, 7}_1 c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ -p_690 ∨ -b^{115, 7}_0 c in DIMACS: 19892 19893 -19894 -690 -19895 0 19892 19893 -19894 -690 19896 0 19892 19893 -19894 -690 -19897 0 c 2+1 --> break c (-b^{115, 6}_2 ∧ b^{115, 6}_1 ∧ -b^{115, 6}_0 ∧ p_690) -> break c in CNF: c b^{115, 6}_2 ∨ -b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ -p_690 ∨ break c in DIMACS: 19892 -19893 19894 -690 1162 0 c 2-1 --> 1 c (-b^{115, 6}_2 ∧ b^{115, 6}_1 ∧ -b^{115, 6}_0 ∧ -p_690) -> (-b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ b^{115, 7}_0) c in CNF: c b^{115, 6}_2 ∨ -b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ p_690 ∨ -b^{115, 7}_2 c b^{115, 6}_2 ∨ -b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ p_690 ∨ -b^{115, 7}_1 c b^{115, 6}_2 ∨ -b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ p_690 ∨ b^{115, 7}_0 c in DIMACS: 19892 -19893 19894 690 -19895 0 19892 -19893 19894 690 -19896 0 19892 -19893 19894 690 19897 0 c 1-1 --> 0 c (-b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ b^{115, 6}_0 ∧ -p_690) -> (-b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ -b^{115, 7}_0) c in CNF: c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ p_690 ∨ -b^{115, 7}_2 c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ p_690 ∨ -b^{115, 7}_1 c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ p_690 ∨ -b^{115, 7}_0 c in DIMACS: 19892 19893 -19894 690 -19895 0 19892 19893 -19894 690 -19896 0 19892 19893 -19894 690 -19897 0 c 0-1 --> -1 c (-b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ -b^{115, 6}_0 ∧ -p_690) -> ( b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ b^{115, 7}_0) c in CNF: c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ p_690 ∨ b^{115, 7}_2 c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ p_690 ∨ -b^{115, 7}_1 c b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ p_690 ∨ b^{115, 7}_0 c in DIMACS: 19892 19893 19894 690 19895 0 19892 19893 19894 690 -19896 0 19892 19893 19894 690 19897 0 c -1-1 --> -2 c ( b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ b^{115, 6}_0 ∧ -p_690) -> ( b^{115, 7}_2 ∧ b^{115, 7}_1 ∧ -b^{115, 7}_0) c in CNF: c -b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ p_690 ∨ b^{115, 7}_2 c -b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ p_690 ∨ b^{115, 7}_1 c -b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ p_690 ∨ -b^{115, 7}_0 c in DIMACS: -19892 19893 -19894 690 19895 0 -19892 19893 -19894 690 19896 0 -19892 19893 -19894 690 -19897 0 c -2-1 --> break c ( b^{115, 6}_2 ∧ b^{115, 6}_1 ∧ -b^{115, 6}_0 ∧ -p_690) -> break c in CNF: c -b^{115, 6}_2 ∨ -b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ p_690 ∨ break c in DIMACS: -19892 -19893 19894 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{115, 6}_2 ∧ -b^{115, 6}_1 ∧ -b^{115, 6}_0 ∧ true) c in CNF: c -b^{115, 6}_2 ∨ b^{115, 6}_1 ∨ b^{115, 6}_0 ∨ false c in DIMACS: -19892 19893 19894 0 c 3 does not represent an automaton state. c -(-b^{115, 6}_2 ∧ b^{115, 6}_1 ∧ b^{115, 6}_0 ∧ true) c in CNF: c b^{115, 6}_2 ∨ -b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ false c in DIMACS: 19892 -19893 -19894 0 c -3 does not represent an automaton state. c -( b^{115, 6}_2 ∧ b^{115, 6}_1 ∧ b^{115, 6}_0 ∧ true) c in CNF: c -b^{115, 6}_2 ∨ -b^{115, 6}_1 ∨ -b^{115, 6}_0 ∨ false c in DIMACS: -19892 -19893 -19894 0 c i = 7 c -2+1 --> -1 c ( b^{115, 7}_2 ∧ b^{115, 7}_1 ∧ -b^{115, 7}_0 ∧ p_805) -> ( b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ b^{115, 8}_0) c in CNF: c -b^{115, 7}_2 ∨ -b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ -p_805 ∨ b^{115, 8}_2 c -b^{115, 7}_2 ∨ -b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ -p_805 ∨ -b^{115, 8}_1 c -b^{115, 7}_2 ∨ -b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ -p_805 ∨ b^{115, 8}_0 c in DIMACS: -19895 -19896 19897 -805 19898 0 -19895 -19896 19897 -805 -19899 0 -19895 -19896 19897 -805 19900 0 c -1+1 --> 0 c ( b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ b^{115, 7}_0 ∧ p_805) -> (-b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ -b^{115, 8}_0) c in CNF: c -b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ -p_805 ∨ -b^{115, 8}_2 c -b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ -p_805 ∨ -b^{115, 8}_1 c -b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ -p_805 ∨ -b^{115, 8}_0 c in DIMACS: -19895 19896 -19897 -805 -19898 0 -19895 19896 -19897 -805 -19899 0 -19895 19896 -19897 -805 -19900 0 c 0+1 --> 1 c (-b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ -b^{115, 7}_0 ∧ p_805) -> (-b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ b^{115, 8}_0) c in CNF: c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ -p_805 ∨ -b^{115, 8}_2 c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ -p_805 ∨ -b^{115, 8}_1 c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ -p_805 ∨ b^{115, 8}_0 c in DIMACS: 19895 19896 19897 -805 -19898 0 19895 19896 19897 -805 -19899 0 19895 19896 19897 -805 19900 0 c 1+1 --> 2 c (-b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ b^{115, 7}_0 ∧ p_805) -> (-b^{115, 8}_2 ∧ b^{115, 8}_1 ∧ -b^{115, 8}_0) c in CNF: c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ -p_805 ∨ -b^{115, 8}_2 c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ -p_805 ∨ b^{115, 8}_1 c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ -p_805 ∨ -b^{115, 8}_0 c in DIMACS: 19895 19896 -19897 -805 -19898 0 19895 19896 -19897 -805 19899 0 19895 19896 -19897 -805 -19900 0 c 2+1 --> break c (-b^{115, 7}_2 ∧ b^{115, 7}_1 ∧ -b^{115, 7}_0 ∧ p_805) -> break c in CNF: c b^{115, 7}_2 ∨ -b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ -p_805 ∨ break c in DIMACS: 19895 -19896 19897 -805 1162 0 c 2-1 --> 1 c (-b^{115, 7}_2 ∧ b^{115, 7}_1 ∧ -b^{115, 7}_0 ∧ -p_805) -> (-b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ b^{115, 8}_0) c in CNF: c b^{115, 7}_2 ∨ -b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ p_805 ∨ -b^{115, 8}_2 c b^{115, 7}_2 ∨ -b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ p_805 ∨ -b^{115, 8}_1 c b^{115, 7}_2 ∨ -b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ p_805 ∨ b^{115, 8}_0 c in DIMACS: 19895 -19896 19897 805 -19898 0 19895 -19896 19897 805 -19899 0 19895 -19896 19897 805 19900 0 c 1-1 --> 0 c (-b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ b^{115, 7}_0 ∧ -p_805) -> (-b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ -b^{115, 8}_0) c in CNF: c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ p_805 ∨ -b^{115, 8}_2 c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ p_805 ∨ -b^{115, 8}_1 c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ p_805 ∨ -b^{115, 8}_0 c in DIMACS: 19895 19896 -19897 805 -19898 0 19895 19896 -19897 805 -19899 0 19895 19896 -19897 805 -19900 0 c 0-1 --> -1 c (-b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ -b^{115, 7}_0 ∧ -p_805) -> ( b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ b^{115, 8}_0) c in CNF: c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ p_805 ∨ b^{115, 8}_2 c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ p_805 ∨ -b^{115, 8}_1 c b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ p_805 ∨ b^{115, 8}_0 c in DIMACS: 19895 19896 19897 805 19898 0 19895 19896 19897 805 -19899 0 19895 19896 19897 805 19900 0 c -1-1 --> -2 c ( b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ b^{115, 7}_0 ∧ -p_805) -> ( b^{115, 8}_2 ∧ b^{115, 8}_1 ∧ -b^{115, 8}_0) c in CNF: c -b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ p_805 ∨ b^{115, 8}_2 c -b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ p_805 ∨ b^{115, 8}_1 c -b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ p_805 ∨ -b^{115, 8}_0 c in DIMACS: -19895 19896 -19897 805 19898 0 -19895 19896 -19897 805 19899 0 -19895 19896 -19897 805 -19900 0 c -2-1 --> break c ( b^{115, 7}_2 ∧ b^{115, 7}_1 ∧ -b^{115, 7}_0 ∧ -p_805) -> break c in CNF: c -b^{115, 7}_2 ∨ -b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ p_805 ∨ break c in DIMACS: -19895 -19896 19897 805 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{115, 7}_2 ∧ -b^{115, 7}_1 ∧ -b^{115, 7}_0 ∧ true) c in CNF: c -b^{115, 7}_2 ∨ b^{115, 7}_1 ∨ b^{115, 7}_0 ∨ false c in DIMACS: -19895 19896 19897 0 c 3 does not represent an automaton state. c -(-b^{115, 7}_2 ∧ b^{115, 7}_1 ∧ b^{115, 7}_0 ∧ true) c in CNF: c b^{115, 7}_2 ∨ -b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ false c in DIMACS: 19895 -19896 -19897 0 c -3 does not represent an automaton state. c -( b^{115, 7}_2 ∧ b^{115, 7}_1 ∧ b^{115, 7}_0 ∧ true) c in CNF: c -b^{115, 7}_2 ∨ -b^{115, 7}_1 ∨ -b^{115, 7}_0 ∨ false c in DIMACS: -19895 -19896 -19897 0 c i = 8 c -2+1 --> -1 c ( b^{115, 8}_2 ∧ b^{115, 8}_1 ∧ -b^{115, 8}_0 ∧ p_920) -> ( b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ b^{115, 9}_0) c in CNF: c -b^{115, 8}_2 ∨ -b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ -p_920 ∨ b^{115, 9}_2 c -b^{115, 8}_2 ∨ -b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ -p_920 ∨ -b^{115, 9}_1 c -b^{115, 8}_2 ∨ -b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ -p_920 ∨ b^{115, 9}_0 c in DIMACS: -19898 -19899 19900 -920 19901 0 -19898 -19899 19900 -920 -19902 0 -19898 -19899 19900 -920 19903 0 c -1+1 --> 0 c ( b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ b^{115, 8}_0 ∧ p_920) -> (-b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ -b^{115, 9}_0) c in CNF: c -b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ -p_920 ∨ -b^{115, 9}_2 c -b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ -p_920 ∨ -b^{115, 9}_1 c -b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ -p_920 ∨ -b^{115, 9}_0 c in DIMACS: -19898 19899 -19900 -920 -19901 0 -19898 19899 -19900 -920 -19902 0 -19898 19899 -19900 -920 -19903 0 c 0+1 --> 1 c (-b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ -b^{115, 8}_0 ∧ p_920) -> (-b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ b^{115, 9}_0) c in CNF: c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ -p_920 ∨ -b^{115, 9}_2 c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ -p_920 ∨ -b^{115, 9}_1 c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ -p_920 ∨ b^{115, 9}_0 c in DIMACS: 19898 19899 19900 -920 -19901 0 19898 19899 19900 -920 -19902 0 19898 19899 19900 -920 19903 0 c 1+1 --> 2 c (-b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ b^{115, 8}_0 ∧ p_920) -> (-b^{115, 9}_2 ∧ b^{115, 9}_1 ∧ -b^{115, 9}_0) c in CNF: c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ -p_920 ∨ -b^{115, 9}_2 c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ -p_920 ∨ b^{115, 9}_1 c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ -p_920 ∨ -b^{115, 9}_0 c in DIMACS: 19898 19899 -19900 -920 -19901 0 19898 19899 -19900 -920 19902 0 19898 19899 -19900 -920 -19903 0 c 2+1 --> break c (-b^{115, 8}_2 ∧ b^{115, 8}_1 ∧ -b^{115, 8}_0 ∧ p_920) -> break c in CNF: c b^{115, 8}_2 ∨ -b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ -p_920 ∨ break c in DIMACS: 19898 -19899 19900 -920 1162 0 c 2-1 --> 1 c (-b^{115, 8}_2 ∧ b^{115, 8}_1 ∧ -b^{115, 8}_0 ∧ -p_920) -> (-b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ b^{115, 9}_0) c in CNF: c b^{115, 8}_2 ∨ -b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ p_920 ∨ -b^{115, 9}_2 c b^{115, 8}_2 ∨ -b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ p_920 ∨ -b^{115, 9}_1 c b^{115, 8}_2 ∨ -b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ p_920 ∨ b^{115, 9}_0 c in DIMACS: 19898 -19899 19900 920 -19901 0 19898 -19899 19900 920 -19902 0 19898 -19899 19900 920 19903 0 c 1-1 --> 0 c (-b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ b^{115, 8}_0 ∧ -p_920) -> (-b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ -b^{115, 9}_0) c in CNF: c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ p_920 ∨ -b^{115, 9}_2 c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ p_920 ∨ -b^{115, 9}_1 c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ p_920 ∨ -b^{115, 9}_0 c in DIMACS: 19898 19899 -19900 920 -19901 0 19898 19899 -19900 920 -19902 0 19898 19899 -19900 920 -19903 0 c 0-1 --> -1 c (-b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ -b^{115, 8}_0 ∧ -p_920) -> ( b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ b^{115, 9}_0) c in CNF: c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ p_920 ∨ b^{115, 9}_2 c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ p_920 ∨ -b^{115, 9}_1 c b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ p_920 ∨ b^{115, 9}_0 c in DIMACS: 19898 19899 19900 920 19901 0 19898 19899 19900 920 -19902 0 19898 19899 19900 920 19903 0 c -1-1 --> -2 c ( b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ b^{115, 8}_0 ∧ -p_920) -> ( b^{115, 9}_2 ∧ b^{115, 9}_1 ∧ -b^{115, 9}_0) c in CNF: c -b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ p_920 ∨ b^{115, 9}_2 c -b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ p_920 ∨ b^{115, 9}_1 c -b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ p_920 ∨ -b^{115, 9}_0 c in DIMACS: -19898 19899 -19900 920 19901 0 -19898 19899 -19900 920 19902 0 -19898 19899 -19900 920 -19903 0 c -2-1 --> break c ( b^{115, 8}_2 ∧ b^{115, 8}_1 ∧ -b^{115, 8}_0 ∧ -p_920) -> break c in CNF: c -b^{115, 8}_2 ∨ -b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ p_920 ∨ break c in DIMACS: -19898 -19899 19900 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{115, 8}_2 ∧ -b^{115, 8}_1 ∧ -b^{115, 8}_0 ∧ true) c in CNF: c -b^{115, 8}_2 ∨ b^{115, 8}_1 ∨ b^{115, 8}_0 ∨ false c in DIMACS: -19898 19899 19900 0 c 3 does not represent an automaton state. c -(-b^{115, 8}_2 ∧ b^{115, 8}_1 ∧ b^{115, 8}_0 ∧ true) c in CNF: c b^{115, 8}_2 ∨ -b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ false c in DIMACS: 19898 -19899 -19900 0 c -3 does not represent an automaton state. c -( b^{115, 8}_2 ∧ b^{115, 8}_1 ∧ b^{115, 8}_0 ∧ true) c in CNF: c -b^{115, 8}_2 ∨ -b^{115, 8}_1 ∨ -b^{115, 8}_0 ∨ false c in DIMACS: -19898 -19899 -19900 0 c i = 9 c -2+1 --> -1 c ( b^{115, 9}_2 ∧ b^{115, 9}_1 ∧ -b^{115, 9}_0 ∧ p_1035) -> ( b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ b^{115, 10}_0) c in CNF: c -b^{115, 9}_2 ∨ -b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ -p_1035 ∨ b^{115, 10}_2 c -b^{115, 9}_2 ∨ -b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ -p_1035 ∨ -b^{115, 10}_1 c -b^{115, 9}_2 ∨ -b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ -p_1035 ∨ b^{115, 10}_0 c in DIMACS: -19901 -19902 19903 -1035 19904 0 -19901 -19902 19903 -1035 -19905 0 -19901 -19902 19903 -1035 19906 0 c -1+1 --> 0 c ( b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ b^{115, 9}_0 ∧ p_1035) -> (-b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ -b^{115, 10}_0) c in CNF: c -b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ -p_1035 ∨ -b^{115, 10}_2 c -b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ -p_1035 ∨ -b^{115, 10}_1 c -b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ -p_1035 ∨ -b^{115, 10}_0 c in DIMACS: -19901 19902 -19903 -1035 -19904 0 -19901 19902 -19903 -1035 -19905 0 -19901 19902 -19903 -1035 -19906 0 c 0+1 --> 1 c (-b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ -b^{115, 9}_0 ∧ p_1035) -> (-b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ b^{115, 10}_0) c in CNF: c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ -p_1035 ∨ -b^{115, 10}_2 c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ -p_1035 ∨ -b^{115, 10}_1 c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ -p_1035 ∨ b^{115, 10}_0 c in DIMACS: 19901 19902 19903 -1035 -19904 0 19901 19902 19903 -1035 -19905 0 19901 19902 19903 -1035 19906 0 c 1+1 --> 2 c (-b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ b^{115, 9}_0 ∧ p_1035) -> (-b^{115, 10}_2 ∧ b^{115, 10}_1 ∧ -b^{115, 10}_0) c in CNF: c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ -p_1035 ∨ -b^{115, 10}_2 c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ -p_1035 ∨ b^{115, 10}_1 c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ -p_1035 ∨ -b^{115, 10}_0 c in DIMACS: 19901 19902 -19903 -1035 -19904 0 19901 19902 -19903 -1035 19905 0 19901 19902 -19903 -1035 -19906 0 c 2+1 --> break c (-b^{115, 9}_2 ∧ b^{115, 9}_1 ∧ -b^{115, 9}_0 ∧ p_1035) -> break c in CNF: c b^{115, 9}_2 ∨ -b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ -p_1035 ∨ break c in DIMACS: 19901 -19902 19903 -1035 1162 0 c 2-1 --> 1 c (-b^{115, 9}_2 ∧ b^{115, 9}_1 ∧ -b^{115, 9}_0 ∧ -p_1035) -> (-b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ b^{115, 10}_0) c in CNF: c b^{115, 9}_2 ∨ -b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ p_1035 ∨ -b^{115, 10}_2 c b^{115, 9}_2 ∨ -b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ p_1035 ∨ -b^{115, 10}_1 c b^{115, 9}_2 ∨ -b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ p_1035 ∨ b^{115, 10}_0 c in DIMACS: 19901 -19902 19903 1035 -19904 0 19901 -19902 19903 1035 -19905 0 19901 -19902 19903 1035 19906 0 c 1-1 --> 0 c (-b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ b^{115, 9}_0 ∧ -p_1035) -> (-b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ -b^{115, 10}_0) c in CNF: c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ p_1035 ∨ -b^{115, 10}_2 c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ p_1035 ∨ -b^{115, 10}_1 c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ p_1035 ∨ -b^{115, 10}_0 c in DIMACS: 19901 19902 -19903 1035 -19904 0 19901 19902 -19903 1035 -19905 0 19901 19902 -19903 1035 -19906 0 c 0-1 --> -1 c (-b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ -b^{115, 9}_0 ∧ -p_1035) -> ( b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ b^{115, 10}_0) c in CNF: c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ p_1035 ∨ b^{115, 10}_2 c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ p_1035 ∨ -b^{115, 10}_1 c b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ p_1035 ∨ b^{115, 10}_0 c in DIMACS: 19901 19902 19903 1035 19904 0 19901 19902 19903 1035 -19905 0 19901 19902 19903 1035 19906 0 c -1-1 --> -2 c ( b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ b^{115, 9}_0 ∧ -p_1035) -> ( b^{115, 10}_2 ∧ b^{115, 10}_1 ∧ -b^{115, 10}_0) c in CNF: c -b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ p_1035 ∨ b^{115, 10}_2 c -b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ p_1035 ∨ b^{115, 10}_1 c -b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ p_1035 ∨ -b^{115, 10}_0 c in DIMACS: -19901 19902 -19903 1035 19904 0 -19901 19902 -19903 1035 19905 0 -19901 19902 -19903 1035 -19906 0 c -2-1 --> break c ( b^{115, 9}_2 ∧ b^{115, 9}_1 ∧ -b^{115, 9}_0 ∧ -p_1035) -> break c in CNF: c -b^{115, 9}_2 ∨ -b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ p_1035 ∨ break c in DIMACS: -19901 -19902 19903 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{115, 9}_2 ∧ -b^{115, 9}_1 ∧ -b^{115, 9}_0 ∧ true) c in CNF: c -b^{115, 9}_2 ∨ b^{115, 9}_1 ∨ b^{115, 9}_0 ∨ false c in DIMACS: -19901 19902 19903 0 c 3 does not represent an automaton state. c -(-b^{115, 9}_2 ∧ b^{115, 9}_1 ∧ b^{115, 9}_0 ∧ true) c in CNF: c b^{115, 9}_2 ∨ -b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ false c in DIMACS: 19901 -19902 -19903 0 c -3 does not represent an automaton state. c -( b^{115, 9}_2 ∧ b^{115, 9}_1 ∧ b^{115, 9}_0 ∧ true) c in CNF: c -b^{115, 9}_2 ∨ -b^{115, 9}_1 ∨ -b^{115, 9}_0 ∨ false c in DIMACS: -19901 -19902 -19903 0 c i = 10 c -2+1 --> -1 c ( b^{115, 10}_2 ∧ b^{115, 10}_1 ∧ -b^{115, 10}_0 ∧ p_1150) -> ( b^{115, 11}_2 ∧ -b^{115, 11}_1 ∧ b^{115, 11}_0) c in CNF: c -b^{115, 10}_2 ∨ -b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ -p_1150 ∨ b^{115, 11}_2 c -b^{115, 10}_2 ∨ -b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ -p_1150 ∨ -b^{115, 11}_1 c -b^{115, 10}_2 ∨ -b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ -p_1150 ∨ b^{115, 11}_0 c in DIMACS: -19904 -19905 19906 -1150 19907 0 -19904 -19905 19906 -1150 -19908 0 -19904 -19905 19906 -1150 19909 0 c -1+1 --> 0 c ( b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ b^{115, 10}_0 ∧ p_1150) -> (-b^{115, 11}_2 ∧ -b^{115, 11}_1 ∧ -b^{115, 11}_0) c in CNF: c -b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ -p_1150 ∨ -b^{115, 11}_2 c -b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ -p_1150 ∨ -b^{115, 11}_1 c -b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ -p_1150 ∨ -b^{115, 11}_0 c in DIMACS: -19904 19905 -19906 -1150 -19907 0 -19904 19905 -19906 -1150 -19908 0 -19904 19905 -19906 -1150 -19909 0 c 0+1 --> 1 c (-b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ -b^{115, 10}_0 ∧ p_1150) -> (-b^{115, 11}_2 ∧ -b^{115, 11}_1 ∧ b^{115, 11}_0) c in CNF: c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ -p_1150 ∨ -b^{115, 11}_2 c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ -p_1150 ∨ -b^{115, 11}_1 c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ -p_1150 ∨ b^{115, 11}_0 c in DIMACS: 19904 19905 19906 -1150 -19907 0 19904 19905 19906 -1150 -19908 0 19904 19905 19906 -1150 19909 0 c 1+1 --> 2 c (-b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ b^{115, 10}_0 ∧ p_1150) -> (-b^{115, 11}_2 ∧ b^{115, 11}_1 ∧ -b^{115, 11}_0) c in CNF: c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ -p_1150 ∨ -b^{115, 11}_2 c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ -p_1150 ∨ b^{115, 11}_1 c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ -p_1150 ∨ -b^{115, 11}_0 c in DIMACS: 19904 19905 -19906 -1150 -19907 0 19904 19905 -19906 -1150 19908 0 19904 19905 -19906 -1150 -19909 0 c 2+1 --> break c (-b^{115, 10}_2 ∧ b^{115, 10}_1 ∧ -b^{115, 10}_0 ∧ p_1150) -> break c in CNF: c b^{115, 10}_2 ∨ -b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ -p_1150 ∨ break c in DIMACS: 19904 -19905 19906 -1150 1162 0 c 2-1 --> 1 c (-b^{115, 10}_2 ∧ b^{115, 10}_1 ∧ -b^{115, 10}_0 ∧ -p_1150) -> (-b^{115, 11}_2 ∧ -b^{115, 11}_1 ∧ b^{115, 11}_0) c in CNF: c b^{115, 10}_2 ∨ -b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ p_1150 ∨ -b^{115, 11}_2 c b^{115, 10}_2 ∨ -b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ p_1150 ∨ -b^{115, 11}_1 c b^{115, 10}_2 ∨ -b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ p_1150 ∨ b^{115, 11}_0 c in DIMACS: 19904 -19905 19906 1150 -19907 0 19904 -19905 19906 1150 -19908 0 19904 -19905 19906 1150 19909 0 c 1-1 --> 0 c (-b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ b^{115, 10}_0 ∧ -p_1150) -> (-b^{115, 11}_2 ∧ -b^{115, 11}_1 ∧ -b^{115, 11}_0) c in CNF: c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ p_1150 ∨ -b^{115, 11}_2 c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ p_1150 ∨ -b^{115, 11}_1 c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ p_1150 ∨ -b^{115, 11}_0 c in DIMACS: 19904 19905 -19906 1150 -19907 0 19904 19905 -19906 1150 -19908 0 19904 19905 -19906 1150 -19909 0 c 0-1 --> -1 c (-b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ -b^{115, 10}_0 ∧ -p_1150) -> ( b^{115, 11}_2 ∧ -b^{115, 11}_1 ∧ b^{115, 11}_0) c in CNF: c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ p_1150 ∨ b^{115, 11}_2 c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ p_1150 ∨ -b^{115, 11}_1 c b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ p_1150 ∨ b^{115, 11}_0 c in DIMACS: 19904 19905 19906 1150 19907 0 19904 19905 19906 1150 -19908 0 19904 19905 19906 1150 19909 0 c -1-1 --> -2 c ( b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ b^{115, 10}_0 ∧ -p_1150) -> ( b^{115, 11}_2 ∧ b^{115, 11}_1 ∧ -b^{115, 11}_0) c in CNF: c -b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ p_1150 ∨ b^{115, 11}_2 c -b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ p_1150 ∨ b^{115, 11}_1 c -b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ p_1150 ∨ -b^{115, 11}_0 c in DIMACS: -19904 19905 -19906 1150 19907 0 -19904 19905 -19906 1150 19908 0 -19904 19905 -19906 1150 -19909 0 c -2-1 --> break c ( b^{115, 10}_2 ∧ b^{115, 10}_1 ∧ -b^{115, 10}_0 ∧ -p_1150) -> break c in CNF: c -b^{115, 10}_2 ∨ -b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ p_1150 ∨ break c in DIMACS: -19904 -19905 19906 1150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{115, 10}_2 ∧ -b^{115, 10}_1 ∧ -b^{115, 10}_0 ∧ true) c in CNF: c -b^{115, 10}_2 ∨ b^{115, 10}_1 ∨ b^{115, 10}_0 ∨ false c in DIMACS: -19904 19905 19906 0 c 3 does not represent an automaton state. c -(-b^{115, 10}_2 ∧ b^{115, 10}_1 ∧ b^{115, 10}_0 ∧ true) c in CNF: c b^{115, 10}_2 ∨ -b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ false c in DIMACS: 19904 -19905 -19906 0 c -3 does not represent an automaton state. c -( b^{115, 10}_2 ∧ b^{115, 10}_1 ∧ b^{115, 10}_0 ∧ true) c in CNF: c -b^{115, 10}_2 ∨ -b^{115, 10}_1 ∨ -b^{115, 10}_0 ∨ false c in DIMACS: -19904 -19905 -19906 0 c INIT for k = 116 c -b^{116, 1}_2 c -b^{116, 1}_1 c -b^{116, 1}_0 c in DIMACS: -19910 0 -19911 0 -19912 0 c Transitions for k = 116 c i = 1 c -2+1 --> -1 c ( b^{116, 1}_2 ∧ b^{116, 1}_1 ∧ -b^{116, 1}_0 ∧ p_116) -> ( b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ b^{116, 2}_0) c in CNF: c -b^{116, 1}_2 ∨ -b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ -p_116 ∨ b^{116, 2}_2 c -b^{116, 1}_2 ∨ -b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ -p_116 ∨ -b^{116, 2}_1 c -b^{116, 1}_2 ∨ -b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ -p_116 ∨ b^{116, 2}_0 c in DIMACS: -19910 -19911 19912 -116 19913 0 -19910 -19911 19912 -116 -19914 0 -19910 -19911 19912 -116 19915 0 c -1+1 --> 0 c ( b^{116, 1}_2 ∧ -b^{116, 1}_1 ∧ b^{116, 1}_0 ∧ p_116) -> (-b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ -b^{116, 2}_0) c in CNF: c -b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ -p_116 ∨ -b^{116, 2}_2 c -b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ -p_116 ∨ -b^{116, 2}_1 c -b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ -p_116 ∨ -b^{116, 2}_0 c in DIMACS: -19910 19911 -19912 -116 -19913 0 -19910 19911 -19912 -116 -19914 0 -19910 19911 -19912 -116 -19915 0 c 0+1 --> 1 c (-b^{116, 1}_2 ∧ -b^{116, 1}_1 ∧ -b^{116, 1}_0 ∧ p_116) -> (-b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ b^{116, 2}_0) c in CNF: c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ -p_116 ∨ -b^{116, 2}_2 c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ -p_116 ∨ -b^{116, 2}_1 c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ -p_116 ∨ b^{116, 2}_0 c in DIMACS: 19910 19911 19912 -116 -19913 0 19910 19911 19912 -116 -19914 0 19910 19911 19912 -116 19915 0 c 1+1 --> 2 c (-b^{116, 1}_2 ∧ -b^{116, 1}_1 ∧ b^{116, 1}_0 ∧ p_116) -> (-b^{116, 2}_2 ∧ b^{116, 2}_1 ∧ -b^{116, 2}_0) c in CNF: c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ -p_116 ∨ -b^{116, 2}_2 c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ -p_116 ∨ b^{116, 2}_1 c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ -p_116 ∨ -b^{116, 2}_0 c in DIMACS: 19910 19911 -19912 -116 -19913 0 19910 19911 -19912 -116 19914 0 19910 19911 -19912 -116 -19915 0 c 2+1 --> break c (-b^{116, 1}_2 ∧ b^{116, 1}_1 ∧ -b^{116, 1}_0 ∧ p_116) -> break c in CNF: c b^{116, 1}_2 ∨ -b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ -p_116 ∨ break c in DIMACS: 19910 -19911 19912 -116 1162 0 c 2-1 --> 1 c (-b^{116, 1}_2 ∧ b^{116, 1}_1 ∧ -b^{116, 1}_0 ∧ -p_116) -> (-b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ b^{116, 2}_0) c in CNF: c b^{116, 1}_2 ∨ -b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ p_116 ∨ -b^{116, 2}_2 c b^{116, 1}_2 ∨ -b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ p_116 ∨ -b^{116, 2}_1 c b^{116, 1}_2 ∨ -b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ p_116 ∨ b^{116, 2}_0 c in DIMACS: 19910 -19911 19912 116 -19913 0 19910 -19911 19912 116 -19914 0 19910 -19911 19912 116 19915 0 c 1-1 --> 0 c (-b^{116, 1}_2 ∧ -b^{116, 1}_1 ∧ b^{116, 1}_0 ∧ -p_116) -> (-b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ -b^{116, 2}_0) c in CNF: c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ p_116 ∨ -b^{116, 2}_2 c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ p_116 ∨ -b^{116, 2}_1 c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ p_116 ∨ -b^{116, 2}_0 c in DIMACS: 19910 19911 -19912 116 -19913 0 19910 19911 -19912 116 -19914 0 19910 19911 -19912 116 -19915 0 c 0-1 --> -1 c (-b^{116, 1}_2 ∧ -b^{116, 1}_1 ∧ -b^{116, 1}_0 ∧ -p_116) -> ( b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ b^{116, 2}_0) c in CNF: c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ p_116 ∨ b^{116, 2}_2 c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ p_116 ∨ -b^{116, 2}_1 c b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ p_116 ∨ b^{116, 2}_0 c in DIMACS: 19910 19911 19912 116 19913 0 19910 19911 19912 116 -19914 0 19910 19911 19912 116 19915 0 c -1-1 --> -2 c ( b^{116, 1}_2 ∧ -b^{116, 1}_1 ∧ b^{116, 1}_0 ∧ -p_116) -> ( b^{116, 2}_2 ∧ b^{116, 2}_1 ∧ -b^{116, 2}_0) c in CNF: c -b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ p_116 ∨ b^{116, 2}_2 c -b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ p_116 ∨ b^{116, 2}_1 c -b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ p_116 ∨ -b^{116, 2}_0 c in DIMACS: -19910 19911 -19912 116 19913 0 -19910 19911 -19912 116 19914 0 -19910 19911 -19912 116 -19915 0 c -2-1 --> break c ( b^{116, 1}_2 ∧ b^{116, 1}_1 ∧ -b^{116, 1}_0 ∧ -p_116) -> break c in CNF: c -b^{116, 1}_2 ∨ -b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ p_116 ∨ break c in DIMACS: -19910 -19911 19912 116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{116, 1}_2 ∧ -b^{116, 1}_1 ∧ -b^{116, 1}_0 ∧ true) c in CNF: c -b^{116, 1}_2 ∨ b^{116, 1}_1 ∨ b^{116, 1}_0 ∨ false c in DIMACS: -19910 19911 19912 0 c 3 does not represent an automaton state. c -(-b^{116, 1}_2 ∧ b^{116, 1}_1 ∧ b^{116, 1}_0 ∧ true) c in CNF: c b^{116, 1}_2 ∨ -b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ false c in DIMACS: 19910 -19911 -19912 0 c -3 does not represent an automaton state. c -( b^{116, 1}_2 ∧ b^{116, 1}_1 ∧ b^{116, 1}_0 ∧ true) c in CNF: c -b^{116, 1}_2 ∨ -b^{116, 1}_1 ∨ -b^{116, 1}_0 ∨ false c in DIMACS: -19910 -19911 -19912 0 c i = 2 c -2+1 --> -1 c ( b^{116, 2}_2 ∧ b^{116, 2}_1 ∧ -b^{116, 2}_0 ∧ p_232) -> ( b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ b^{116, 3}_0) c in CNF: c -b^{116, 2}_2 ∨ -b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ -p_232 ∨ b^{116, 3}_2 c -b^{116, 2}_2 ∨ -b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ -p_232 ∨ -b^{116, 3}_1 c -b^{116, 2}_2 ∨ -b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ -p_232 ∨ b^{116, 3}_0 c in DIMACS: -19913 -19914 19915 -232 19916 0 -19913 -19914 19915 -232 -19917 0 -19913 -19914 19915 -232 19918 0 c -1+1 --> 0 c ( b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ b^{116, 2}_0 ∧ p_232) -> (-b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ -b^{116, 3}_0) c in CNF: c -b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ -p_232 ∨ -b^{116, 3}_2 c -b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ -p_232 ∨ -b^{116, 3}_1 c -b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ -p_232 ∨ -b^{116, 3}_0 c in DIMACS: -19913 19914 -19915 -232 -19916 0 -19913 19914 -19915 -232 -19917 0 -19913 19914 -19915 -232 -19918 0 c 0+1 --> 1 c (-b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ -b^{116, 2}_0 ∧ p_232) -> (-b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ b^{116, 3}_0) c in CNF: c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ -p_232 ∨ -b^{116, 3}_2 c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ -p_232 ∨ -b^{116, 3}_1 c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ -p_232 ∨ b^{116, 3}_0 c in DIMACS: 19913 19914 19915 -232 -19916 0 19913 19914 19915 -232 -19917 0 19913 19914 19915 -232 19918 0 c 1+1 --> 2 c (-b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ b^{116, 2}_0 ∧ p_232) -> (-b^{116, 3}_2 ∧ b^{116, 3}_1 ∧ -b^{116, 3}_0) c in CNF: c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ -p_232 ∨ -b^{116, 3}_2 c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ -p_232 ∨ b^{116, 3}_1 c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ -p_232 ∨ -b^{116, 3}_0 c in DIMACS: 19913 19914 -19915 -232 -19916 0 19913 19914 -19915 -232 19917 0 19913 19914 -19915 -232 -19918 0 c 2+1 --> break c (-b^{116, 2}_2 ∧ b^{116, 2}_1 ∧ -b^{116, 2}_0 ∧ p_232) -> break c in CNF: c b^{116, 2}_2 ∨ -b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ -p_232 ∨ break c in DIMACS: 19913 -19914 19915 -232 1162 0 c 2-1 --> 1 c (-b^{116, 2}_2 ∧ b^{116, 2}_1 ∧ -b^{116, 2}_0 ∧ -p_232) -> (-b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ b^{116, 3}_0) c in CNF: c b^{116, 2}_2 ∨ -b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ p_232 ∨ -b^{116, 3}_2 c b^{116, 2}_2 ∨ -b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ p_232 ∨ -b^{116, 3}_1 c b^{116, 2}_2 ∨ -b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ p_232 ∨ b^{116, 3}_0 c in DIMACS: 19913 -19914 19915 232 -19916 0 19913 -19914 19915 232 -19917 0 19913 -19914 19915 232 19918 0 c 1-1 --> 0 c (-b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ b^{116, 2}_0 ∧ -p_232) -> (-b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ -b^{116, 3}_0) c in CNF: c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ p_232 ∨ -b^{116, 3}_2 c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ p_232 ∨ -b^{116, 3}_1 c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ p_232 ∨ -b^{116, 3}_0 c in DIMACS: 19913 19914 -19915 232 -19916 0 19913 19914 -19915 232 -19917 0 19913 19914 -19915 232 -19918 0 c 0-1 --> -1 c (-b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ -b^{116, 2}_0 ∧ -p_232) -> ( b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ b^{116, 3}_0) c in CNF: c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ p_232 ∨ b^{116, 3}_2 c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ p_232 ∨ -b^{116, 3}_1 c b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ p_232 ∨ b^{116, 3}_0 c in DIMACS: 19913 19914 19915 232 19916 0 19913 19914 19915 232 -19917 0 19913 19914 19915 232 19918 0 c -1-1 --> -2 c ( b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ b^{116, 2}_0 ∧ -p_232) -> ( b^{116, 3}_2 ∧ b^{116, 3}_1 ∧ -b^{116, 3}_0) c in CNF: c -b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ p_232 ∨ b^{116, 3}_2 c -b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ p_232 ∨ b^{116, 3}_1 c -b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ p_232 ∨ -b^{116, 3}_0 c in DIMACS: -19913 19914 -19915 232 19916 0 -19913 19914 -19915 232 19917 0 -19913 19914 -19915 232 -19918 0 c -2-1 --> break c ( b^{116, 2}_2 ∧ b^{116, 2}_1 ∧ -b^{116, 2}_0 ∧ -p_232) -> break c in CNF: c -b^{116, 2}_2 ∨ -b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ p_232 ∨ break c in DIMACS: -19913 -19914 19915 232 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{116, 2}_2 ∧ -b^{116, 2}_1 ∧ -b^{116, 2}_0 ∧ true) c in CNF: c -b^{116, 2}_2 ∨ b^{116, 2}_1 ∨ b^{116, 2}_0 ∨ false c in DIMACS: -19913 19914 19915 0 c 3 does not represent an automaton state. c -(-b^{116, 2}_2 ∧ b^{116, 2}_1 ∧ b^{116, 2}_0 ∧ true) c in CNF: c b^{116, 2}_2 ∨ -b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ false c in DIMACS: 19913 -19914 -19915 0 c -3 does not represent an automaton state. c -( b^{116, 2}_2 ∧ b^{116, 2}_1 ∧ b^{116, 2}_0 ∧ true) c in CNF: c -b^{116, 2}_2 ∨ -b^{116, 2}_1 ∨ -b^{116, 2}_0 ∨ false c in DIMACS: -19913 -19914 -19915 0 c i = 3 c -2+1 --> -1 c ( b^{116, 3}_2 ∧ b^{116, 3}_1 ∧ -b^{116, 3}_0 ∧ p_348) -> ( b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ b^{116, 4}_0) c in CNF: c -b^{116, 3}_2 ∨ -b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ -p_348 ∨ b^{116, 4}_2 c -b^{116, 3}_2 ∨ -b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ -p_348 ∨ -b^{116, 4}_1 c -b^{116, 3}_2 ∨ -b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ -p_348 ∨ b^{116, 4}_0 c in DIMACS: -19916 -19917 19918 -348 19919 0 -19916 -19917 19918 -348 -19920 0 -19916 -19917 19918 -348 19921 0 c -1+1 --> 0 c ( b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ b^{116, 3}_0 ∧ p_348) -> (-b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ -b^{116, 4}_0) c in CNF: c -b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ -p_348 ∨ -b^{116, 4}_2 c -b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ -p_348 ∨ -b^{116, 4}_1 c -b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ -p_348 ∨ -b^{116, 4}_0 c in DIMACS: -19916 19917 -19918 -348 -19919 0 -19916 19917 -19918 -348 -19920 0 -19916 19917 -19918 -348 -19921 0 c 0+1 --> 1 c (-b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ -b^{116, 3}_0 ∧ p_348) -> (-b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ b^{116, 4}_0) c in CNF: c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ -p_348 ∨ -b^{116, 4}_2 c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ -p_348 ∨ -b^{116, 4}_1 c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ -p_348 ∨ b^{116, 4}_0 c in DIMACS: 19916 19917 19918 -348 -19919 0 19916 19917 19918 -348 -19920 0 19916 19917 19918 -348 19921 0 c 1+1 --> 2 c (-b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ b^{116, 3}_0 ∧ p_348) -> (-b^{116, 4}_2 ∧ b^{116, 4}_1 ∧ -b^{116, 4}_0) c in CNF: c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ -p_348 ∨ -b^{116, 4}_2 c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ -p_348 ∨ b^{116, 4}_1 c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ -p_348 ∨ -b^{116, 4}_0 c in DIMACS: 19916 19917 -19918 -348 -19919 0 19916 19917 -19918 -348 19920 0 19916 19917 -19918 -348 -19921 0 c 2+1 --> break c (-b^{116, 3}_2 ∧ b^{116, 3}_1 ∧ -b^{116, 3}_0 ∧ p_348) -> break c in CNF: c b^{116, 3}_2 ∨ -b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ -p_348 ∨ break c in DIMACS: 19916 -19917 19918 -348 1162 0 c 2-1 --> 1 c (-b^{116, 3}_2 ∧ b^{116, 3}_1 ∧ -b^{116, 3}_0 ∧ -p_348) -> (-b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ b^{116, 4}_0) c in CNF: c b^{116, 3}_2 ∨ -b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ p_348 ∨ -b^{116, 4}_2 c b^{116, 3}_2 ∨ -b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ p_348 ∨ -b^{116, 4}_1 c b^{116, 3}_2 ∨ -b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ p_348 ∨ b^{116, 4}_0 c in DIMACS: 19916 -19917 19918 348 -19919 0 19916 -19917 19918 348 -19920 0 19916 -19917 19918 348 19921 0 c 1-1 --> 0 c (-b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ b^{116, 3}_0 ∧ -p_348) -> (-b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ -b^{116, 4}_0) c in CNF: c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ p_348 ∨ -b^{116, 4}_2 c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ p_348 ∨ -b^{116, 4}_1 c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ p_348 ∨ -b^{116, 4}_0 c in DIMACS: 19916 19917 -19918 348 -19919 0 19916 19917 -19918 348 -19920 0 19916 19917 -19918 348 -19921 0 c 0-1 --> -1 c (-b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ -b^{116, 3}_0 ∧ -p_348) -> ( b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ b^{116, 4}_0) c in CNF: c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ p_348 ∨ b^{116, 4}_2 c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ p_348 ∨ -b^{116, 4}_1 c b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ p_348 ∨ b^{116, 4}_0 c in DIMACS: 19916 19917 19918 348 19919 0 19916 19917 19918 348 -19920 0 19916 19917 19918 348 19921 0 c -1-1 --> -2 c ( b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ b^{116, 3}_0 ∧ -p_348) -> ( b^{116, 4}_2 ∧ b^{116, 4}_1 ∧ -b^{116, 4}_0) c in CNF: c -b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ p_348 ∨ b^{116, 4}_2 c -b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ p_348 ∨ b^{116, 4}_1 c -b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ p_348 ∨ -b^{116, 4}_0 c in DIMACS: -19916 19917 -19918 348 19919 0 -19916 19917 -19918 348 19920 0 -19916 19917 -19918 348 -19921 0 c -2-1 --> break c ( b^{116, 3}_2 ∧ b^{116, 3}_1 ∧ -b^{116, 3}_0 ∧ -p_348) -> break c in CNF: c -b^{116, 3}_2 ∨ -b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ p_348 ∨ break c in DIMACS: -19916 -19917 19918 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{116, 3}_2 ∧ -b^{116, 3}_1 ∧ -b^{116, 3}_0 ∧ true) c in CNF: c -b^{116, 3}_2 ∨ b^{116, 3}_1 ∨ b^{116, 3}_0 ∨ false c in DIMACS: -19916 19917 19918 0 c 3 does not represent an automaton state. c -(-b^{116, 3}_2 ∧ b^{116, 3}_1 ∧ b^{116, 3}_0 ∧ true) c in CNF: c b^{116, 3}_2 ∨ -b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ false c in DIMACS: 19916 -19917 -19918 0 c -3 does not represent an automaton state. c -( b^{116, 3}_2 ∧ b^{116, 3}_1 ∧ b^{116, 3}_0 ∧ true) c in CNF: c -b^{116, 3}_2 ∨ -b^{116, 3}_1 ∨ -b^{116, 3}_0 ∨ false c in DIMACS: -19916 -19917 -19918 0 c i = 4 c -2+1 --> -1 c ( b^{116, 4}_2 ∧ b^{116, 4}_1 ∧ -b^{116, 4}_0 ∧ p_464) -> ( b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ b^{116, 5}_0) c in CNF: c -b^{116, 4}_2 ∨ -b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ -p_464 ∨ b^{116, 5}_2 c -b^{116, 4}_2 ∨ -b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ -p_464 ∨ -b^{116, 5}_1 c -b^{116, 4}_2 ∨ -b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ -p_464 ∨ b^{116, 5}_0 c in DIMACS: -19919 -19920 19921 -464 19922 0 -19919 -19920 19921 -464 -19923 0 -19919 -19920 19921 -464 19924 0 c -1+1 --> 0 c ( b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ b^{116, 4}_0 ∧ p_464) -> (-b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ -b^{116, 5}_0) c in CNF: c -b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ -p_464 ∨ -b^{116, 5}_2 c -b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ -p_464 ∨ -b^{116, 5}_1 c -b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ -p_464 ∨ -b^{116, 5}_0 c in DIMACS: -19919 19920 -19921 -464 -19922 0 -19919 19920 -19921 -464 -19923 0 -19919 19920 -19921 -464 -19924 0 c 0+1 --> 1 c (-b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ -b^{116, 4}_0 ∧ p_464) -> (-b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ b^{116, 5}_0) c in CNF: c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ -p_464 ∨ -b^{116, 5}_2 c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ -p_464 ∨ -b^{116, 5}_1 c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ -p_464 ∨ b^{116, 5}_0 c in DIMACS: 19919 19920 19921 -464 -19922 0 19919 19920 19921 -464 -19923 0 19919 19920 19921 -464 19924 0 c 1+1 --> 2 c (-b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ b^{116, 4}_0 ∧ p_464) -> (-b^{116, 5}_2 ∧ b^{116, 5}_1 ∧ -b^{116, 5}_0) c in CNF: c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ -p_464 ∨ -b^{116, 5}_2 c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ -p_464 ∨ b^{116, 5}_1 c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ -p_464 ∨ -b^{116, 5}_0 c in DIMACS: 19919 19920 -19921 -464 -19922 0 19919 19920 -19921 -464 19923 0 19919 19920 -19921 -464 -19924 0 c 2+1 --> break c (-b^{116, 4}_2 ∧ b^{116, 4}_1 ∧ -b^{116, 4}_0 ∧ p_464) -> break c in CNF: c b^{116, 4}_2 ∨ -b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ -p_464 ∨ break c in DIMACS: 19919 -19920 19921 -464 1162 0 c 2-1 --> 1 c (-b^{116, 4}_2 ∧ b^{116, 4}_1 ∧ -b^{116, 4}_0 ∧ -p_464) -> (-b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ b^{116, 5}_0) c in CNF: c b^{116, 4}_2 ∨ -b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ p_464 ∨ -b^{116, 5}_2 c b^{116, 4}_2 ∨ -b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ p_464 ∨ -b^{116, 5}_1 c b^{116, 4}_2 ∨ -b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ p_464 ∨ b^{116, 5}_0 c in DIMACS: 19919 -19920 19921 464 -19922 0 19919 -19920 19921 464 -19923 0 19919 -19920 19921 464 19924 0 c 1-1 --> 0 c (-b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ b^{116, 4}_0 ∧ -p_464) -> (-b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ -b^{116, 5}_0) c in CNF: c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ p_464 ∨ -b^{116, 5}_2 c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ p_464 ∨ -b^{116, 5}_1 c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ p_464 ∨ -b^{116, 5}_0 c in DIMACS: 19919 19920 -19921 464 -19922 0 19919 19920 -19921 464 -19923 0 19919 19920 -19921 464 -19924 0 c 0-1 --> -1 c (-b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ -b^{116, 4}_0 ∧ -p_464) -> ( b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ b^{116, 5}_0) c in CNF: c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ p_464 ∨ b^{116, 5}_2 c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ p_464 ∨ -b^{116, 5}_1 c b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ p_464 ∨ b^{116, 5}_0 c in DIMACS: 19919 19920 19921 464 19922 0 19919 19920 19921 464 -19923 0 19919 19920 19921 464 19924 0 c -1-1 --> -2 c ( b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ b^{116, 4}_0 ∧ -p_464) -> ( b^{116, 5}_2 ∧ b^{116, 5}_1 ∧ -b^{116, 5}_0) c in CNF: c -b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ p_464 ∨ b^{116, 5}_2 c -b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ p_464 ∨ b^{116, 5}_1 c -b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ p_464 ∨ -b^{116, 5}_0 c in DIMACS: -19919 19920 -19921 464 19922 0 -19919 19920 -19921 464 19923 0 -19919 19920 -19921 464 -19924 0 c -2-1 --> break c ( b^{116, 4}_2 ∧ b^{116, 4}_1 ∧ -b^{116, 4}_0 ∧ -p_464) -> break c in CNF: c -b^{116, 4}_2 ∨ -b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ p_464 ∨ break c in DIMACS: -19919 -19920 19921 464 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{116, 4}_2 ∧ -b^{116, 4}_1 ∧ -b^{116, 4}_0 ∧ true) c in CNF: c -b^{116, 4}_2 ∨ b^{116, 4}_1 ∨ b^{116, 4}_0 ∨ false c in DIMACS: -19919 19920 19921 0 c 3 does not represent an automaton state. c -(-b^{116, 4}_2 ∧ b^{116, 4}_1 ∧ b^{116, 4}_0 ∧ true) c in CNF: c b^{116, 4}_2 ∨ -b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ false c in DIMACS: 19919 -19920 -19921 0 c -3 does not represent an automaton state. c -( b^{116, 4}_2 ∧ b^{116, 4}_1 ∧ b^{116, 4}_0 ∧ true) c in CNF: c -b^{116, 4}_2 ∨ -b^{116, 4}_1 ∨ -b^{116, 4}_0 ∨ false c in DIMACS: -19919 -19920 -19921 0 c i = 5 c -2+1 --> -1 c ( b^{116, 5}_2 ∧ b^{116, 5}_1 ∧ -b^{116, 5}_0 ∧ p_580) -> ( b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ b^{116, 6}_0) c in CNF: c -b^{116, 5}_2 ∨ -b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ -p_580 ∨ b^{116, 6}_2 c -b^{116, 5}_2 ∨ -b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ -p_580 ∨ -b^{116, 6}_1 c -b^{116, 5}_2 ∨ -b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ -p_580 ∨ b^{116, 6}_0 c in DIMACS: -19922 -19923 19924 -580 19925 0 -19922 -19923 19924 -580 -19926 0 -19922 -19923 19924 -580 19927 0 c -1+1 --> 0 c ( b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ b^{116, 5}_0 ∧ p_580) -> (-b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ -b^{116, 6}_0) c in CNF: c -b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ -p_580 ∨ -b^{116, 6}_2 c -b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ -p_580 ∨ -b^{116, 6}_1 c -b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ -p_580 ∨ -b^{116, 6}_0 c in DIMACS: -19922 19923 -19924 -580 -19925 0 -19922 19923 -19924 -580 -19926 0 -19922 19923 -19924 -580 -19927 0 c 0+1 --> 1 c (-b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ -b^{116, 5}_0 ∧ p_580) -> (-b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ b^{116, 6}_0) c in CNF: c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ -p_580 ∨ -b^{116, 6}_2 c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ -p_580 ∨ -b^{116, 6}_1 c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ -p_580 ∨ b^{116, 6}_0 c in DIMACS: 19922 19923 19924 -580 -19925 0 19922 19923 19924 -580 -19926 0 19922 19923 19924 -580 19927 0 c 1+1 --> 2 c (-b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ b^{116, 5}_0 ∧ p_580) -> (-b^{116, 6}_2 ∧ b^{116, 6}_1 ∧ -b^{116, 6}_0) c in CNF: c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ -p_580 ∨ -b^{116, 6}_2 c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ -p_580 ∨ b^{116, 6}_1 c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ -p_580 ∨ -b^{116, 6}_0 c in DIMACS: 19922 19923 -19924 -580 -19925 0 19922 19923 -19924 -580 19926 0 19922 19923 -19924 -580 -19927 0 c 2+1 --> break c (-b^{116, 5}_2 ∧ b^{116, 5}_1 ∧ -b^{116, 5}_0 ∧ p_580) -> break c in CNF: c b^{116, 5}_2 ∨ -b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ -p_580 ∨ break c in DIMACS: 19922 -19923 19924 -580 1162 0 c 2-1 --> 1 c (-b^{116, 5}_2 ∧ b^{116, 5}_1 ∧ -b^{116, 5}_0 ∧ -p_580) -> (-b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ b^{116, 6}_0) c in CNF: c b^{116, 5}_2 ∨ -b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ p_580 ∨ -b^{116, 6}_2 c b^{116, 5}_2 ∨ -b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ p_580 ∨ -b^{116, 6}_1 c b^{116, 5}_2 ∨ -b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ p_580 ∨ b^{116, 6}_0 c in DIMACS: 19922 -19923 19924 580 -19925 0 19922 -19923 19924 580 -19926 0 19922 -19923 19924 580 19927 0 c 1-1 --> 0 c (-b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ b^{116, 5}_0 ∧ -p_580) -> (-b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ -b^{116, 6}_0) c in CNF: c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ p_580 ∨ -b^{116, 6}_2 c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ p_580 ∨ -b^{116, 6}_1 c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ p_580 ∨ -b^{116, 6}_0 c in DIMACS: 19922 19923 -19924 580 -19925 0 19922 19923 -19924 580 -19926 0 19922 19923 -19924 580 -19927 0 c 0-1 --> -1 c (-b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ -b^{116, 5}_0 ∧ -p_580) -> ( b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ b^{116, 6}_0) c in CNF: c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ p_580 ∨ b^{116, 6}_2 c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ p_580 ∨ -b^{116, 6}_1 c b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ p_580 ∨ b^{116, 6}_0 c in DIMACS: 19922 19923 19924 580 19925 0 19922 19923 19924 580 -19926 0 19922 19923 19924 580 19927 0 c -1-1 --> -2 c ( b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ b^{116, 5}_0 ∧ -p_580) -> ( b^{116, 6}_2 ∧ b^{116, 6}_1 ∧ -b^{116, 6}_0) c in CNF: c -b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ p_580 ∨ b^{116, 6}_2 c -b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ p_580 ∨ b^{116, 6}_1 c -b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ p_580 ∨ -b^{116, 6}_0 c in DIMACS: -19922 19923 -19924 580 19925 0 -19922 19923 -19924 580 19926 0 -19922 19923 -19924 580 -19927 0 c -2-1 --> break c ( b^{116, 5}_2 ∧ b^{116, 5}_1 ∧ -b^{116, 5}_0 ∧ -p_580) -> break c in CNF: c -b^{116, 5}_2 ∨ -b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ p_580 ∨ break c in DIMACS: -19922 -19923 19924 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{116, 5}_2 ∧ -b^{116, 5}_1 ∧ -b^{116, 5}_0 ∧ true) c in CNF: c -b^{116, 5}_2 ∨ b^{116, 5}_1 ∨ b^{116, 5}_0 ∨ false c in DIMACS: -19922 19923 19924 0 c 3 does not represent an automaton state. c -(-b^{116, 5}_2 ∧ b^{116, 5}_1 ∧ b^{116, 5}_0 ∧ true) c in CNF: c b^{116, 5}_2 ∨ -b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ false c in DIMACS: 19922 -19923 -19924 0 c -3 does not represent an automaton state. c -( b^{116, 5}_2 ∧ b^{116, 5}_1 ∧ b^{116, 5}_0 ∧ true) c in CNF: c -b^{116, 5}_2 ∨ -b^{116, 5}_1 ∨ -b^{116, 5}_0 ∨ false c in DIMACS: -19922 -19923 -19924 0 c i = 6 c -2+1 --> -1 c ( b^{116, 6}_2 ∧ b^{116, 6}_1 ∧ -b^{116, 6}_0 ∧ p_696) -> ( b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ b^{116, 7}_0) c in CNF: c -b^{116, 6}_2 ∨ -b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ -p_696 ∨ b^{116, 7}_2 c -b^{116, 6}_2 ∨ -b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ -p_696 ∨ -b^{116, 7}_1 c -b^{116, 6}_2 ∨ -b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ -p_696 ∨ b^{116, 7}_0 c in DIMACS: -19925 -19926 19927 -696 19928 0 -19925 -19926 19927 -696 -19929 0 -19925 -19926 19927 -696 19930 0 c -1+1 --> 0 c ( b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ b^{116, 6}_0 ∧ p_696) -> (-b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ -b^{116, 7}_0) c in CNF: c -b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ -p_696 ∨ -b^{116, 7}_2 c -b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ -p_696 ∨ -b^{116, 7}_1 c -b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ -p_696 ∨ -b^{116, 7}_0 c in DIMACS: -19925 19926 -19927 -696 -19928 0 -19925 19926 -19927 -696 -19929 0 -19925 19926 -19927 -696 -19930 0 c 0+1 --> 1 c (-b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ -b^{116, 6}_0 ∧ p_696) -> (-b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ b^{116, 7}_0) c in CNF: c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ -p_696 ∨ -b^{116, 7}_2 c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ -p_696 ∨ -b^{116, 7}_1 c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ -p_696 ∨ b^{116, 7}_0 c in DIMACS: 19925 19926 19927 -696 -19928 0 19925 19926 19927 -696 -19929 0 19925 19926 19927 -696 19930 0 c 1+1 --> 2 c (-b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ b^{116, 6}_0 ∧ p_696) -> (-b^{116, 7}_2 ∧ b^{116, 7}_1 ∧ -b^{116, 7}_0) c in CNF: c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ -p_696 ∨ -b^{116, 7}_2 c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ -p_696 ∨ b^{116, 7}_1 c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ -p_696 ∨ -b^{116, 7}_0 c in DIMACS: 19925 19926 -19927 -696 -19928 0 19925 19926 -19927 -696 19929 0 19925 19926 -19927 -696 -19930 0 c 2+1 --> break c (-b^{116, 6}_2 ∧ b^{116, 6}_1 ∧ -b^{116, 6}_0 ∧ p_696) -> break c in CNF: c b^{116, 6}_2 ∨ -b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ -p_696 ∨ break c in DIMACS: 19925 -19926 19927 -696 1162 0 c 2-1 --> 1 c (-b^{116, 6}_2 ∧ b^{116, 6}_1 ∧ -b^{116, 6}_0 ∧ -p_696) -> (-b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ b^{116, 7}_0) c in CNF: c b^{116, 6}_2 ∨ -b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ p_696 ∨ -b^{116, 7}_2 c b^{116, 6}_2 ∨ -b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ p_696 ∨ -b^{116, 7}_1 c b^{116, 6}_2 ∨ -b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ p_696 ∨ b^{116, 7}_0 c in DIMACS: 19925 -19926 19927 696 -19928 0 19925 -19926 19927 696 -19929 0 19925 -19926 19927 696 19930 0 c 1-1 --> 0 c (-b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ b^{116, 6}_0 ∧ -p_696) -> (-b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ -b^{116, 7}_0) c in CNF: c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ p_696 ∨ -b^{116, 7}_2 c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ p_696 ∨ -b^{116, 7}_1 c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ p_696 ∨ -b^{116, 7}_0 c in DIMACS: 19925 19926 -19927 696 -19928 0 19925 19926 -19927 696 -19929 0 19925 19926 -19927 696 -19930 0 c 0-1 --> -1 c (-b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ -b^{116, 6}_0 ∧ -p_696) -> ( b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ b^{116, 7}_0) c in CNF: c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ p_696 ∨ b^{116, 7}_2 c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ p_696 ∨ -b^{116, 7}_1 c b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ p_696 ∨ b^{116, 7}_0 c in DIMACS: 19925 19926 19927 696 19928 0 19925 19926 19927 696 -19929 0 19925 19926 19927 696 19930 0 c -1-1 --> -2 c ( b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ b^{116, 6}_0 ∧ -p_696) -> ( b^{116, 7}_2 ∧ b^{116, 7}_1 ∧ -b^{116, 7}_0) c in CNF: c -b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ p_696 ∨ b^{116, 7}_2 c -b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ p_696 ∨ b^{116, 7}_1 c -b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ p_696 ∨ -b^{116, 7}_0 c in DIMACS: -19925 19926 -19927 696 19928 0 -19925 19926 -19927 696 19929 0 -19925 19926 -19927 696 -19930 0 c -2-1 --> break c ( b^{116, 6}_2 ∧ b^{116, 6}_1 ∧ -b^{116, 6}_0 ∧ -p_696) -> break c in CNF: c -b^{116, 6}_2 ∨ -b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ p_696 ∨ break c in DIMACS: -19925 -19926 19927 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{116, 6}_2 ∧ -b^{116, 6}_1 ∧ -b^{116, 6}_0 ∧ true) c in CNF: c -b^{116, 6}_2 ∨ b^{116, 6}_1 ∨ b^{116, 6}_0 ∨ false c in DIMACS: -19925 19926 19927 0 c 3 does not represent an automaton state. c -(-b^{116, 6}_2 ∧ b^{116, 6}_1 ∧ b^{116, 6}_0 ∧ true) c in CNF: c b^{116, 6}_2 ∨ -b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ false c in DIMACS: 19925 -19926 -19927 0 c -3 does not represent an automaton state. c -( b^{116, 6}_2 ∧ b^{116, 6}_1 ∧ b^{116, 6}_0 ∧ true) c in CNF: c -b^{116, 6}_2 ∨ -b^{116, 6}_1 ∨ -b^{116, 6}_0 ∨ false c in DIMACS: -19925 -19926 -19927 0 c i = 7 c -2+1 --> -1 c ( b^{116, 7}_2 ∧ b^{116, 7}_1 ∧ -b^{116, 7}_0 ∧ p_812) -> ( b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ b^{116, 8}_0) c in CNF: c -b^{116, 7}_2 ∨ -b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ -p_812 ∨ b^{116, 8}_2 c -b^{116, 7}_2 ∨ -b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ -p_812 ∨ -b^{116, 8}_1 c -b^{116, 7}_2 ∨ -b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ -p_812 ∨ b^{116, 8}_0 c in DIMACS: -19928 -19929 19930 -812 19931 0 -19928 -19929 19930 -812 -19932 0 -19928 -19929 19930 -812 19933 0 c -1+1 --> 0 c ( b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ b^{116, 7}_0 ∧ p_812) -> (-b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ -b^{116, 8}_0) c in CNF: c -b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ -p_812 ∨ -b^{116, 8}_2 c -b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ -p_812 ∨ -b^{116, 8}_1 c -b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ -p_812 ∨ -b^{116, 8}_0 c in DIMACS: -19928 19929 -19930 -812 -19931 0 -19928 19929 -19930 -812 -19932 0 -19928 19929 -19930 -812 -19933 0 c 0+1 --> 1 c (-b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ -b^{116, 7}_0 ∧ p_812) -> (-b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ b^{116, 8}_0) c in CNF: c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ -p_812 ∨ -b^{116, 8}_2 c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ -p_812 ∨ -b^{116, 8}_1 c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ -p_812 ∨ b^{116, 8}_0 c in DIMACS: 19928 19929 19930 -812 -19931 0 19928 19929 19930 -812 -19932 0 19928 19929 19930 -812 19933 0 c 1+1 --> 2 c (-b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ b^{116, 7}_0 ∧ p_812) -> (-b^{116, 8}_2 ∧ b^{116, 8}_1 ∧ -b^{116, 8}_0) c in CNF: c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ -p_812 ∨ -b^{116, 8}_2 c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ -p_812 ∨ b^{116, 8}_1 c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ -p_812 ∨ -b^{116, 8}_0 c in DIMACS: 19928 19929 -19930 -812 -19931 0 19928 19929 -19930 -812 19932 0 19928 19929 -19930 -812 -19933 0 c 2+1 --> break c (-b^{116, 7}_2 ∧ b^{116, 7}_1 ∧ -b^{116, 7}_0 ∧ p_812) -> break c in CNF: c b^{116, 7}_2 ∨ -b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ -p_812 ∨ break c in DIMACS: 19928 -19929 19930 -812 1162 0 c 2-1 --> 1 c (-b^{116, 7}_2 ∧ b^{116, 7}_1 ∧ -b^{116, 7}_0 ∧ -p_812) -> (-b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ b^{116, 8}_0) c in CNF: c b^{116, 7}_2 ∨ -b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ p_812 ∨ -b^{116, 8}_2 c b^{116, 7}_2 ∨ -b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ p_812 ∨ -b^{116, 8}_1 c b^{116, 7}_2 ∨ -b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ p_812 ∨ b^{116, 8}_0 c in DIMACS: 19928 -19929 19930 812 -19931 0 19928 -19929 19930 812 -19932 0 19928 -19929 19930 812 19933 0 c 1-1 --> 0 c (-b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ b^{116, 7}_0 ∧ -p_812) -> (-b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ -b^{116, 8}_0) c in CNF: c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ p_812 ∨ -b^{116, 8}_2 c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ p_812 ∨ -b^{116, 8}_1 c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ p_812 ∨ -b^{116, 8}_0 c in DIMACS: 19928 19929 -19930 812 -19931 0 19928 19929 -19930 812 -19932 0 19928 19929 -19930 812 -19933 0 c 0-1 --> -1 c (-b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ -b^{116, 7}_0 ∧ -p_812) -> ( b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ b^{116, 8}_0) c in CNF: c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ p_812 ∨ b^{116, 8}_2 c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ p_812 ∨ -b^{116, 8}_1 c b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ p_812 ∨ b^{116, 8}_0 c in DIMACS: 19928 19929 19930 812 19931 0 19928 19929 19930 812 -19932 0 19928 19929 19930 812 19933 0 c -1-1 --> -2 c ( b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ b^{116, 7}_0 ∧ -p_812) -> ( b^{116, 8}_2 ∧ b^{116, 8}_1 ∧ -b^{116, 8}_0) c in CNF: c -b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ p_812 ∨ b^{116, 8}_2 c -b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ p_812 ∨ b^{116, 8}_1 c -b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ p_812 ∨ -b^{116, 8}_0 c in DIMACS: -19928 19929 -19930 812 19931 0 -19928 19929 -19930 812 19932 0 -19928 19929 -19930 812 -19933 0 c -2-1 --> break c ( b^{116, 7}_2 ∧ b^{116, 7}_1 ∧ -b^{116, 7}_0 ∧ -p_812) -> break c in CNF: c -b^{116, 7}_2 ∨ -b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ p_812 ∨ break c in DIMACS: -19928 -19929 19930 812 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{116, 7}_2 ∧ -b^{116, 7}_1 ∧ -b^{116, 7}_0 ∧ true) c in CNF: c -b^{116, 7}_2 ∨ b^{116, 7}_1 ∨ b^{116, 7}_0 ∨ false c in DIMACS: -19928 19929 19930 0 c 3 does not represent an automaton state. c -(-b^{116, 7}_2 ∧ b^{116, 7}_1 ∧ b^{116, 7}_0 ∧ true) c in CNF: c b^{116, 7}_2 ∨ -b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ false c in DIMACS: 19928 -19929 -19930 0 c -3 does not represent an automaton state. c -( b^{116, 7}_2 ∧ b^{116, 7}_1 ∧ b^{116, 7}_0 ∧ true) c in CNF: c -b^{116, 7}_2 ∨ -b^{116, 7}_1 ∨ -b^{116, 7}_0 ∨ false c in DIMACS: -19928 -19929 -19930 0 c i = 8 c -2+1 --> -1 c ( b^{116, 8}_2 ∧ b^{116, 8}_1 ∧ -b^{116, 8}_0 ∧ p_928) -> ( b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ b^{116, 9}_0) c in CNF: c -b^{116, 8}_2 ∨ -b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ -p_928 ∨ b^{116, 9}_2 c -b^{116, 8}_2 ∨ -b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ -p_928 ∨ -b^{116, 9}_1 c -b^{116, 8}_2 ∨ -b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ -p_928 ∨ b^{116, 9}_0 c in DIMACS: -19931 -19932 19933 -928 19934 0 -19931 -19932 19933 -928 -19935 0 -19931 -19932 19933 -928 19936 0 c -1+1 --> 0 c ( b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ b^{116, 8}_0 ∧ p_928) -> (-b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ -b^{116, 9}_0) c in CNF: c -b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ -p_928 ∨ -b^{116, 9}_2 c -b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ -p_928 ∨ -b^{116, 9}_1 c -b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ -p_928 ∨ -b^{116, 9}_0 c in DIMACS: -19931 19932 -19933 -928 -19934 0 -19931 19932 -19933 -928 -19935 0 -19931 19932 -19933 -928 -19936 0 c 0+1 --> 1 c (-b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ -b^{116, 8}_0 ∧ p_928) -> (-b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ b^{116, 9}_0) c in CNF: c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ -p_928 ∨ -b^{116, 9}_2 c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ -p_928 ∨ -b^{116, 9}_1 c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ -p_928 ∨ b^{116, 9}_0 c in DIMACS: 19931 19932 19933 -928 -19934 0 19931 19932 19933 -928 -19935 0 19931 19932 19933 -928 19936 0 c 1+1 --> 2 c (-b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ b^{116, 8}_0 ∧ p_928) -> (-b^{116, 9}_2 ∧ b^{116, 9}_1 ∧ -b^{116, 9}_0) c in CNF: c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ -p_928 ∨ -b^{116, 9}_2 c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ -p_928 ∨ b^{116, 9}_1 c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ -p_928 ∨ -b^{116, 9}_0 c in DIMACS: 19931 19932 -19933 -928 -19934 0 19931 19932 -19933 -928 19935 0 19931 19932 -19933 -928 -19936 0 c 2+1 --> break c (-b^{116, 8}_2 ∧ b^{116, 8}_1 ∧ -b^{116, 8}_0 ∧ p_928) -> break c in CNF: c b^{116, 8}_2 ∨ -b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ -p_928 ∨ break c in DIMACS: 19931 -19932 19933 -928 1162 0 c 2-1 --> 1 c (-b^{116, 8}_2 ∧ b^{116, 8}_1 ∧ -b^{116, 8}_0 ∧ -p_928) -> (-b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ b^{116, 9}_0) c in CNF: c b^{116, 8}_2 ∨ -b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ p_928 ∨ -b^{116, 9}_2 c b^{116, 8}_2 ∨ -b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ p_928 ∨ -b^{116, 9}_1 c b^{116, 8}_2 ∨ -b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ p_928 ∨ b^{116, 9}_0 c in DIMACS: 19931 -19932 19933 928 -19934 0 19931 -19932 19933 928 -19935 0 19931 -19932 19933 928 19936 0 c 1-1 --> 0 c (-b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ b^{116, 8}_0 ∧ -p_928) -> (-b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ -b^{116, 9}_0) c in CNF: c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ p_928 ∨ -b^{116, 9}_2 c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ p_928 ∨ -b^{116, 9}_1 c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ p_928 ∨ -b^{116, 9}_0 c in DIMACS: 19931 19932 -19933 928 -19934 0 19931 19932 -19933 928 -19935 0 19931 19932 -19933 928 -19936 0 c 0-1 --> -1 c (-b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ -b^{116, 8}_0 ∧ -p_928) -> ( b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ b^{116, 9}_0) c in CNF: c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ p_928 ∨ b^{116, 9}_2 c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ p_928 ∨ -b^{116, 9}_1 c b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ p_928 ∨ b^{116, 9}_0 c in DIMACS: 19931 19932 19933 928 19934 0 19931 19932 19933 928 -19935 0 19931 19932 19933 928 19936 0 c -1-1 --> -2 c ( b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ b^{116, 8}_0 ∧ -p_928) -> ( b^{116, 9}_2 ∧ b^{116, 9}_1 ∧ -b^{116, 9}_0) c in CNF: c -b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ p_928 ∨ b^{116, 9}_2 c -b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ p_928 ∨ b^{116, 9}_1 c -b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ p_928 ∨ -b^{116, 9}_0 c in DIMACS: -19931 19932 -19933 928 19934 0 -19931 19932 -19933 928 19935 0 -19931 19932 -19933 928 -19936 0 c -2-1 --> break c ( b^{116, 8}_2 ∧ b^{116, 8}_1 ∧ -b^{116, 8}_0 ∧ -p_928) -> break c in CNF: c -b^{116, 8}_2 ∨ -b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ p_928 ∨ break c in DIMACS: -19931 -19932 19933 928 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{116, 8}_2 ∧ -b^{116, 8}_1 ∧ -b^{116, 8}_0 ∧ true) c in CNF: c -b^{116, 8}_2 ∨ b^{116, 8}_1 ∨ b^{116, 8}_0 ∨ false c in DIMACS: -19931 19932 19933 0 c 3 does not represent an automaton state. c -(-b^{116, 8}_2 ∧ b^{116, 8}_1 ∧ b^{116, 8}_0 ∧ true) c in CNF: c b^{116, 8}_2 ∨ -b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ false c in DIMACS: 19931 -19932 -19933 0 c -3 does not represent an automaton state. c -( b^{116, 8}_2 ∧ b^{116, 8}_1 ∧ b^{116, 8}_0 ∧ true) c in CNF: c -b^{116, 8}_2 ∨ -b^{116, 8}_1 ∨ -b^{116, 8}_0 ∨ false c in DIMACS: -19931 -19932 -19933 0 c i = 9 c -2+1 --> -1 c ( b^{116, 9}_2 ∧ b^{116, 9}_1 ∧ -b^{116, 9}_0 ∧ p_1044) -> ( b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ b^{116, 10}_0) c in CNF: c -b^{116, 9}_2 ∨ -b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ -p_1044 ∨ b^{116, 10}_2 c -b^{116, 9}_2 ∨ -b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ -p_1044 ∨ -b^{116, 10}_1 c -b^{116, 9}_2 ∨ -b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ -p_1044 ∨ b^{116, 10}_0 c in DIMACS: -19934 -19935 19936 -1044 19937 0 -19934 -19935 19936 -1044 -19938 0 -19934 -19935 19936 -1044 19939 0 c -1+1 --> 0 c ( b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ b^{116, 9}_0 ∧ p_1044) -> (-b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ -b^{116, 10}_0) c in CNF: c -b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ -p_1044 ∨ -b^{116, 10}_2 c -b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ -p_1044 ∨ -b^{116, 10}_1 c -b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ -p_1044 ∨ -b^{116, 10}_0 c in DIMACS: -19934 19935 -19936 -1044 -19937 0 -19934 19935 -19936 -1044 -19938 0 -19934 19935 -19936 -1044 -19939 0 c 0+1 --> 1 c (-b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ -b^{116, 9}_0 ∧ p_1044) -> (-b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ b^{116, 10}_0) c in CNF: c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ -p_1044 ∨ -b^{116, 10}_2 c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ -p_1044 ∨ -b^{116, 10}_1 c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ -p_1044 ∨ b^{116, 10}_0 c in DIMACS: 19934 19935 19936 -1044 -19937 0 19934 19935 19936 -1044 -19938 0 19934 19935 19936 -1044 19939 0 c 1+1 --> 2 c (-b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ b^{116, 9}_0 ∧ p_1044) -> (-b^{116, 10}_2 ∧ b^{116, 10}_1 ∧ -b^{116, 10}_0) c in CNF: c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ -p_1044 ∨ -b^{116, 10}_2 c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ -p_1044 ∨ b^{116, 10}_1 c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ -p_1044 ∨ -b^{116, 10}_0 c in DIMACS: 19934 19935 -19936 -1044 -19937 0 19934 19935 -19936 -1044 19938 0 19934 19935 -19936 -1044 -19939 0 c 2+1 --> break c (-b^{116, 9}_2 ∧ b^{116, 9}_1 ∧ -b^{116, 9}_0 ∧ p_1044) -> break c in CNF: c b^{116, 9}_2 ∨ -b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ -p_1044 ∨ break c in DIMACS: 19934 -19935 19936 -1044 1162 0 c 2-1 --> 1 c (-b^{116, 9}_2 ∧ b^{116, 9}_1 ∧ -b^{116, 9}_0 ∧ -p_1044) -> (-b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ b^{116, 10}_0) c in CNF: c b^{116, 9}_2 ∨ -b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ p_1044 ∨ -b^{116, 10}_2 c b^{116, 9}_2 ∨ -b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ p_1044 ∨ -b^{116, 10}_1 c b^{116, 9}_2 ∨ -b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ p_1044 ∨ b^{116, 10}_0 c in DIMACS: 19934 -19935 19936 1044 -19937 0 19934 -19935 19936 1044 -19938 0 19934 -19935 19936 1044 19939 0 c 1-1 --> 0 c (-b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ b^{116, 9}_0 ∧ -p_1044) -> (-b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ -b^{116, 10}_0) c in CNF: c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ p_1044 ∨ -b^{116, 10}_2 c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ p_1044 ∨ -b^{116, 10}_1 c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ p_1044 ∨ -b^{116, 10}_0 c in DIMACS: 19934 19935 -19936 1044 -19937 0 19934 19935 -19936 1044 -19938 0 19934 19935 -19936 1044 -19939 0 c 0-1 --> -1 c (-b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ -b^{116, 9}_0 ∧ -p_1044) -> ( b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ b^{116, 10}_0) c in CNF: c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ p_1044 ∨ b^{116, 10}_2 c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ p_1044 ∨ -b^{116, 10}_1 c b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ p_1044 ∨ b^{116, 10}_0 c in DIMACS: 19934 19935 19936 1044 19937 0 19934 19935 19936 1044 -19938 0 19934 19935 19936 1044 19939 0 c -1-1 --> -2 c ( b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ b^{116, 9}_0 ∧ -p_1044) -> ( b^{116, 10}_2 ∧ b^{116, 10}_1 ∧ -b^{116, 10}_0) c in CNF: c -b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ p_1044 ∨ b^{116, 10}_2 c -b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ p_1044 ∨ b^{116, 10}_1 c -b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ p_1044 ∨ -b^{116, 10}_0 c in DIMACS: -19934 19935 -19936 1044 19937 0 -19934 19935 -19936 1044 19938 0 -19934 19935 -19936 1044 -19939 0 c -2-1 --> break c ( b^{116, 9}_2 ∧ b^{116, 9}_1 ∧ -b^{116, 9}_0 ∧ -p_1044) -> break c in CNF: c -b^{116, 9}_2 ∨ -b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ p_1044 ∨ break c in DIMACS: -19934 -19935 19936 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{116, 9}_2 ∧ -b^{116, 9}_1 ∧ -b^{116, 9}_0 ∧ true) c in CNF: c -b^{116, 9}_2 ∨ b^{116, 9}_1 ∨ b^{116, 9}_0 ∨ false c in DIMACS: -19934 19935 19936 0 c 3 does not represent an automaton state. c -(-b^{116, 9}_2 ∧ b^{116, 9}_1 ∧ b^{116, 9}_0 ∧ true) c in CNF: c b^{116, 9}_2 ∨ -b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ false c in DIMACS: 19934 -19935 -19936 0 c -3 does not represent an automaton state. c -( b^{116, 9}_2 ∧ b^{116, 9}_1 ∧ b^{116, 9}_0 ∧ true) c in CNF: c -b^{116, 9}_2 ∨ -b^{116, 9}_1 ∨ -b^{116, 9}_0 ∨ false c in DIMACS: -19934 -19935 -19936 0 c i = 10 c -2+1 --> -1 c ( b^{116, 10}_2 ∧ b^{116, 10}_1 ∧ -b^{116, 10}_0 ∧ p_1160) -> ( b^{116, 11}_2 ∧ -b^{116, 11}_1 ∧ b^{116, 11}_0) c in CNF: c -b^{116, 10}_2 ∨ -b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ -p_1160 ∨ b^{116, 11}_2 c -b^{116, 10}_2 ∨ -b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ -p_1160 ∨ -b^{116, 11}_1 c -b^{116, 10}_2 ∨ -b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ -p_1160 ∨ b^{116, 11}_0 c in DIMACS: -19937 -19938 19939 -1160 19940 0 -19937 -19938 19939 -1160 -19941 0 -19937 -19938 19939 -1160 19942 0 c -1+1 --> 0 c ( b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ b^{116, 10}_0 ∧ p_1160) -> (-b^{116, 11}_2 ∧ -b^{116, 11}_1 ∧ -b^{116, 11}_0) c in CNF: c -b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ -p_1160 ∨ -b^{116, 11}_2 c -b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ -p_1160 ∨ -b^{116, 11}_1 c -b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ -p_1160 ∨ -b^{116, 11}_0 c in DIMACS: -19937 19938 -19939 -1160 -19940 0 -19937 19938 -19939 -1160 -19941 0 -19937 19938 -19939 -1160 -19942 0 c 0+1 --> 1 c (-b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ -b^{116, 10}_0 ∧ p_1160) -> (-b^{116, 11}_2 ∧ -b^{116, 11}_1 ∧ b^{116, 11}_0) c in CNF: c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ -p_1160 ∨ -b^{116, 11}_2 c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ -p_1160 ∨ -b^{116, 11}_1 c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ -p_1160 ∨ b^{116, 11}_0 c in DIMACS: 19937 19938 19939 -1160 -19940 0 19937 19938 19939 -1160 -19941 0 19937 19938 19939 -1160 19942 0 c 1+1 --> 2 c (-b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ b^{116, 10}_0 ∧ p_1160) -> (-b^{116, 11}_2 ∧ b^{116, 11}_1 ∧ -b^{116, 11}_0) c in CNF: c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ -p_1160 ∨ -b^{116, 11}_2 c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ -p_1160 ∨ b^{116, 11}_1 c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ -p_1160 ∨ -b^{116, 11}_0 c in DIMACS: 19937 19938 -19939 -1160 -19940 0 19937 19938 -19939 -1160 19941 0 19937 19938 -19939 -1160 -19942 0 c 2+1 --> break c (-b^{116, 10}_2 ∧ b^{116, 10}_1 ∧ -b^{116, 10}_0 ∧ p_1160) -> break c in CNF: c b^{116, 10}_2 ∨ -b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ -p_1160 ∨ break c in DIMACS: 19937 -19938 19939 -1160 1162 0 c 2-1 --> 1 c (-b^{116, 10}_2 ∧ b^{116, 10}_1 ∧ -b^{116, 10}_0 ∧ -p_1160) -> (-b^{116, 11}_2 ∧ -b^{116, 11}_1 ∧ b^{116, 11}_0) c in CNF: c b^{116, 10}_2 ∨ -b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ p_1160 ∨ -b^{116, 11}_2 c b^{116, 10}_2 ∨ -b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ p_1160 ∨ -b^{116, 11}_1 c b^{116, 10}_2 ∨ -b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ p_1160 ∨ b^{116, 11}_0 c in DIMACS: 19937 -19938 19939 1160 -19940 0 19937 -19938 19939 1160 -19941 0 19937 -19938 19939 1160 19942 0 c 1-1 --> 0 c (-b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ b^{116, 10}_0 ∧ -p_1160) -> (-b^{116, 11}_2 ∧ -b^{116, 11}_1 ∧ -b^{116, 11}_0) c in CNF: c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ p_1160 ∨ -b^{116, 11}_2 c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ p_1160 ∨ -b^{116, 11}_1 c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ p_1160 ∨ -b^{116, 11}_0 c in DIMACS: 19937 19938 -19939 1160 -19940 0 19937 19938 -19939 1160 -19941 0 19937 19938 -19939 1160 -19942 0 c 0-1 --> -1 c (-b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ -b^{116, 10}_0 ∧ -p_1160) -> ( b^{116, 11}_2 ∧ -b^{116, 11}_1 ∧ b^{116, 11}_0) c in CNF: c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ p_1160 ∨ b^{116, 11}_2 c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ p_1160 ∨ -b^{116, 11}_1 c b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ p_1160 ∨ b^{116, 11}_0 c in DIMACS: 19937 19938 19939 1160 19940 0 19937 19938 19939 1160 -19941 0 19937 19938 19939 1160 19942 0 c -1-1 --> -2 c ( b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ b^{116, 10}_0 ∧ -p_1160) -> ( b^{116, 11}_2 ∧ b^{116, 11}_1 ∧ -b^{116, 11}_0) c in CNF: c -b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ p_1160 ∨ b^{116, 11}_2 c -b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ p_1160 ∨ b^{116, 11}_1 c -b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ p_1160 ∨ -b^{116, 11}_0 c in DIMACS: -19937 19938 -19939 1160 19940 0 -19937 19938 -19939 1160 19941 0 -19937 19938 -19939 1160 -19942 0 c -2-1 --> break c ( b^{116, 10}_2 ∧ b^{116, 10}_1 ∧ -b^{116, 10}_0 ∧ -p_1160) -> break c in CNF: c -b^{116, 10}_2 ∨ -b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ p_1160 ∨ break c in DIMACS: -19937 -19938 19939 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{116, 10}_2 ∧ -b^{116, 10}_1 ∧ -b^{116, 10}_0 ∧ true) c in CNF: c -b^{116, 10}_2 ∨ b^{116, 10}_1 ∨ b^{116, 10}_0 ∨ false c in DIMACS: -19937 19938 19939 0 c 3 does not represent an automaton state. c -(-b^{116, 10}_2 ∧ b^{116, 10}_1 ∧ b^{116, 10}_0 ∧ true) c in CNF: c b^{116, 10}_2 ∨ -b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ false c in DIMACS: 19937 -19938 -19939 0 c -3 does not represent an automaton state. c -( b^{116, 10}_2 ∧ b^{116, 10}_1 ∧ b^{116, 10}_0 ∧ true) c in CNF: c -b^{116, 10}_2 ∨ -b^{116, 10}_1 ∨ -b^{116, 10}_0 ∨ false c in DIMACS: -19937 -19938 -19939 0 c INIT for k = 117 c -b^{117, 1}_2 c -b^{117, 1}_1 c -b^{117, 1}_0 c in DIMACS: -19943 0 -19944 0 -19945 0 c Transitions for k = 117 c i = 1 c -2+1 --> -1 c ( b^{117, 1}_2 ∧ b^{117, 1}_1 ∧ -b^{117, 1}_0 ∧ p_117) -> ( b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ b^{117, 2}_0) c in CNF: c -b^{117, 1}_2 ∨ -b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ -p_117 ∨ b^{117, 2}_2 c -b^{117, 1}_2 ∨ -b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ -p_117 ∨ -b^{117, 2}_1 c -b^{117, 1}_2 ∨ -b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ -p_117 ∨ b^{117, 2}_0 c in DIMACS: -19943 -19944 19945 -117 19946 0 -19943 -19944 19945 -117 -19947 0 -19943 -19944 19945 -117 19948 0 c -1+1 --> 0 c ( b^{117, 1}_2 ∧ -b^{117, 1}_1 ∧ b^{117, 1}_0 ∧ p_117) -> (-b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ -b^{117, 2}_0) c in CNF: c -b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ -p_117 ∨ -b^{117, 2}_2 c -b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ -p_117 ∨ -b^{117, 2}_1 c -b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ -p_117 ∨ -b^{117, 2}_0 c in DIMACS: -19943 19944 -19945 -117 -19946 0 -19943 19944 -19945 -117 -19947 0 -19943 19944 -19945 -117 -19948 0 c 0+1 --> 1 c (-b^{117, 1}_2 ∧ -b^{117, 1}_1 ∧ -b^{117, 1}_0 ∧ p_117) -> (-b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ b^{117, 2}_0) c in CNF: c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ -p_117 ∨ -b^{117, 2}_2 c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ -p_117 ∨ -b^{117, 2}_1 c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ -p_117 ∨ b^{117, 2}_0 c in DIMACS: 19943 19944 19945 -117 -19946 0 19943 19944 19945 -117 -19947 0 19943 19944 19945 -117 19948 0 c 1+1 --> 2 c (-b^{117, 1}_2 ∧ -b^{117, 1}_1 ∧ b^{117, 1}_0 ∧ p_117) -> (-b^{117, 2}_2 ∧ b^{117, 2}_1 ∧ -b^{117, 2}_0) c in CNF: c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ -p_117 ∨ -b^{117, 2}_2 c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ -p_117 ∨ b^{117, 2}_1 c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ -p_117 ∨ -b^{117, 2}_0 c in DIMACS: 19943 19944 -19945 -117 -19946 0 19943 19944 -19945 -117 19947 0 19943 19944 -19945 -117 -19948 0 c 2+1 --> break c (-b^{117, 1}_2 ∧ b^{117, 1}_1 ∧ -b^{117, 1}_0 ∧ p_117) -> break c in CNF: c b^{117, 1}_2 ∨ -b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ -p_117 ∨ break c in DIMACS: 19943 -19944 19945 -117 1162 0 c 2-1 --> 1 c (-b^{117, 1}_2 ∧ b^{117, 1}_1 ∧ -b^{117, 1}_0 ∧ -p_117) -> (-b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ b^{117, 2}_0) c in CNF: c b^{117, 1}_2 ∨ -b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ p_117 ∨ -b^{117, 2}_2 c b^{117, 1}_2 ∨ -b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ p_117 ∨ -b^{117, 2}_1 c b^{117, 1}_2 ∨ -b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ p_117 ∨ b^{117, 2}_0 c in DIMACS: 19943 -19944 19945 117 -19946 0 19943 -19944 19945 117 -19947 0 19943 -19944 19945 117 19948 0 c 1-1 --> 0 c (-b^{117, 1}_2 ∧ -b^{117, 1}_1 ∧ b^{117, 1}_0 ∧ -p_117) -> (-b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ -b^{117, 2}_0) c in CNF: c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ p_117 ∨ -b^{117, 2}_2 c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ p_117 ∨ -b^{117, 2}_1 c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ p_117 ∨ -b^{117, 2}_0 c in DIMACS: 19943 19944 -19945 117 -19946 0 19943 19944 -19945 117 -19947 0 19943 19944 -19945 117 -19948 0 c 0-1 --> -1 c (-b^{117, 1}_2 ∧ -b^{117, 1}_1 ∧ -b^{117, 1}_0 ∧ -p_117) -> ( b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ b^{117, 2}_0) c in CNF: c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ p_117 ∨ b^{117, 2}_2 c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ p_117 ∨ -b^{117, 2}_1 c b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ p_117 ∨ b^{117, 2}_0 c in DIMACS: 19943 19944 19945 117 19946 0 19943 19944 19945 117 -19947 0 19943 19944 19945 117 19948 0 c -1-1 --> -2 c ( b^{117, 1}_2 ∧ -b^{117, 1}_1 ∧ b^{117, 1}_0 ∧ -p_117) -> ( b^{117, 2}_2 ∧ b^{117, 2}_1 ∧ -b^{117, 2}_0) c in CNF: c -b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ p_117 ∨ b^{117, 2}_2 c -b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ p_117 ∨ b^{117, 2}_1 c -b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ p_117 ∨ -b^{117, 2}_0 c in DIMACS: -19943 19944 -19945 117 19946 0 -19943 19944 -19945 117 19947 0 -19943 19944 -19945 117 -19948 0 c -2-1 --> break c ( b^{117, 1}_2 ∧ b^{117, 1}_1 ∧ -b^{117, 1}_0 ∧ -p_117) -> break c in CNF: c -b^{117, 1}_2 ∨ -b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ p_117 ∨ break c in DIMACS: -19943 -19944 19945 117 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{117, 1}_2 ∧ -b^{117, 1}_1 ∧ -b^{117, 1}_0 ∧ true) c in CNF: c -b^{117, 1}_2 ∨ b^{117, 1}_1 ∨ b^{117, 1}_0 ∨ false c in DIMACS: -19943 19944 19945 0 c 3 does not represent an automaton state. c -(-b^{117, 1}_2 ∧ b^{117, 1}_1 ∧ b^{117, 1}_0 ∧ true) c in CNF: c b^{117, 1}_2 ∨ -b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ false c in DIMACS: 19943 -19944 -19945 0 c -3 does not represent an automaton state. c -( b^{117, 1}_2 ∧ b^{117, 1}_1 ∧ b^{117, 1}_0 ∧ true) c in CNF: c -b^{117, 1}_2 ∨ -b^{117, 1}_1 ∨ -b^{117, 1}_0 ∨ false c in DIMACS: -19943 -19944 -19945 0 c i = 2 c -2+1 --> -1 c ( b^{117, 2}_2 ∧ b^{117, 2}_1 ∧ -b^{117, 2}_0 ∧ p_234) -> ( b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ b^{117, 3}_0) c in CNF: c -b^{117, 2}_2 ∨ -b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ -p_234 ∨ b^{117, 3}_2 c -b^{117, 2}_2 ∨ -b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ -p_234 ∨ -b^{117, 3}_1 c -b^{117, 2}_2 ∨ -b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ -p_234 ∨ b^{117, 3}_0 c in DIMACS: -19946 -19947 19948 -234 19949 0 -19946 -19947 19948 -234 -19950 0 -19946 -19947 19948 -234 19951 0 c -1+1 --> 0 c ( b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ b^{117, 2}_0 ∧ p_234) -> (-b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ -b^{117, 3}_0) c in CNF: c -b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ -p_234 ∨ -b^{117, 3}_2 c -b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ -p_234 ∨ -b^{117, 3}_1 c -b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ -p_234 ∨ -b^{117, 3}_0 c in DIMACS: -19946 19947 -19948 -234 -19949 0 -19946 19947 -19948 -234 -19950 0 -19946 19947 -19948 -234 -19951 0 c 0+1 --> 1 c (-b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ -b^{117, 2}_0 ∧ p_234) -> (-b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ b^{117, 3}_0) c in CNF: c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ -p_234 ∨ -b^{117, 3}_2 c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ -p_234 ∨ -b^{117, 3}_1 c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ -p_234 ∨ b^{117, 3}_0 c in DIMACS: 19946 19947 19948 -234 -19949 0 19946 19947 19948 -234 -19950 0 19946 19947 19948 -234 19951 0 c 1+1 --> 2 c (-b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ b^{117, 2}_0 ∧ p_234) -> (-b^{117, 3}_2 ∧ b^{117, 3}_1 ∧ -b^{117, 3}_0) c in CNF: c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ -p_234 ∨ -b^{117, 3}_2 c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ -p_234 ∨ b^{117, 3}_1 c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ -p_234 ∨ -b^{117, 3}_0 c in DIMACS: 19946 19947 -19948 -234 -19949 0 19946 19947 -19948 -234 19950 0 19946 19947 -19948 -234 -19951 0 c 2+1 --> break c (-b^{117, 2}_2 ∧ b^{117, 2}_1 ∧ -b^{117, 2}_0 ∧ p_234) -> break c in CNF: c b^{117, 2}_2 ∨ -b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ -p_234 ∨ break c in DIMACS: 19946 -19947 19948 -234 1162 0 c 2-1 --> 1 c (-b^{117, 2}_2 ∧ b^{117, 2}_1 ∧ -b^{117, 2}_0 ∧ -p_234) -> (-b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ b^{117, 3}_0) c in CNF: c b^{117, 2}_2 ∨ -b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ p_234 ∨ -b^{117, 3}_2 c b^{117, 2}_2 ∨ -b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ p_234 ∨ -b^{117, 3}_1 c b^{117, 2}_2 ∨ -b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ p_234 ∨ b^{117, 3}_0 c in DIMACS: 19946 -19947 19948 234 -19949 0 19946 -19947 19948 234 -19950 0 19946 -19947 19948 234 19951 0 c 1-1 --> 0 c (-b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ b^{117, 2}_0 ∧ -p_234) -> (-b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ -b^{117, 3}_0) c in CNF: c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ p_234 ∨ -b^{117, 3}_2 c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ p_234 ∨ -b^{117, 3}_1 c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ p_234 ∨ -b^{117, 3}_0 c in DIMACS: 19946 19947 -19948 234 -19949 0 19946 19947 -19948 234 -19950 0 19946 19947 -19948 234 -19951 0 c 0-1 --> -1 c (-b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ -b^{117, 2}_0 ∧ -p_234) -> ( b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ b^{117, 3}_0) c in CNF: c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ p_234 ∨ b^{117, 3}_2 c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ p_234 ∨ -b^{117, 3}_1 c b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ p_234 ∨ b^{117, 3}_0 c in DIMACS: 19946 19947 19948 234 19949 0 19946 19947 19948 234 -19950 0 19946 19947 19948 234 19951 0 c -1-1 --> -2 c ( b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ b^{117, 2}_0 ∧ -p_234) -> ( b^{117, 3}_2 ∧ b^{117, 3}_1 ∧ -b^{117, 3}_0) c in CNF: c -b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ p_234 ∨ b^{117, 3}_2 c -b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ p_234 ∨ b^{117, 3}_1 c -b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ p_234 ∨ -b^{117, 3}_0 c in DIMACS: -19946 19947 -19948 234 19949 0 -19946 19947 -19948 234 19950 0 -19946 19947 -19948 234 -19951 0 c -2-1 --> break c ( b^{117, 2}_2 ∧ b^{117, 2}_1 ∧ -b^{117, 2}_0 ∧ -p_234) -> break c in CNF: c -b^{117, 2}_2 ∨ -b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ p_234 ∨ break c in DIMACS: -19946 -19947 19948 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{117, 2}_2 ∧ -b^{117, 2}_1 ∧ -b^{117, 2}_0 ∧ true) c in CNF: c -b^{117, 2}_2 ∨ b^{117, 2}_1 ∨ b^{117, 2}_0 ∨ false c in DIMACS: -19946 19947 19948 0 c 3 does not represent an automaton state. c -(-b^{117, 2}_2 ∧ b^{117, 2}_1 ∧ b^{117, 2}_0 ∧ true) c in CNF: c b^{117, 2}_2 ∨ -b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ false c in DIMACS: 19946 -19947 -19948 0 c -3 does not represent an automaton state. c -( b^{117, 2}_2 ∧ b^{117, 2}_1 ∧ b^{117, 2}_0 ∧ true) c in CNF: c -b^{117, 2}_2 ∨ -b^{117, 2}_1 ∨ -b^{117, 2}_0 ∨ false c in DIMACS: -19946 -19947 -19948 0 c i = 3 c -2+1 --> -1 c ( b^{117, 3}_2 ∧ b^{117, 3}_1 ∧ -b^{117, 3}_0 ∧ p_351) -> ( b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ b^{117, 4}_0) c in CNF: c -b^{117, 3}_2 ∨ -b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ -p_351 ∨ b^{117, 4}_2 c -b^{117, 3}_2 ∨ -b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ -p_351 ∨ -b^{117, 4}_1 c -b^{117, 3}_2 ∨ -b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ -p_351 ∨ b^{117, 4}_0 c in DIMACS: -19949 -19950 19951 -351 19952 0 -19949 -19950 19951 -351 -19953 0 -19949 -19950 19951 -351 19954 0 c -1+1 --> 0 c ( b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ b^{117, 3}_0 ∧ p_351) -> (-b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ -b^{117, 4}_0) c in CNF: c -b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ -p_351 ∨ -b^{117, 4}_2 c -b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ -p_351 ∨ -b^{117, 4}_1 c -b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ -p_351 ∨ -b^{117, 4}_0 c in DIMACS: -19949 19950 -19951 -351 -19952 0 -19949 19950 -19951 -351 -19953 0 -19949 19950 -19951 -351 -19954 0 c 0+1 --> 1 c (-b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ -b^{117, 3}_0 ∧ p_351) -> (-b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ b^{117, 4}_0) c in CNF: c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ -p_351 ∨ -b^{117, 4}_2 c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ -p_351 ∨ -b^{117, 4}_1 c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ -p_351 ∨ b^{117, 4}_0 c in DIMACS: 19949 19950 19951 -351 -19952 0 19949 19950 19951 -351 -19953 0 19949 19950 19951 -351 19954 0 c 1+1 --> 2 c (-b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ b^{117, 3}_0 ∧ p_351) -> (-b^{117, 4}_2 ∧ b^{117, 4}_1 ∧ -b^{117, 4}_0) c in CNF: c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ -p_351 ∨ -b^{117, 4}_2 c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ -p_351 ∨ b^{117, 4}_1 c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ -p_351 ∨ -b^{117, 4}_0 c in DIMACS: 19949 19950 -19951 -351 -19952 0 19949 19950 -19951 -351 19953 0 19949 19950 -19951 -351 -19954 0 c 2+1 --> break c (-b^{117, 3}_2 ∧ b^{117, 3}_1 ∧ -b^{117, 3}_0 ∧ p_351) -> break c in CNF: c b^{117, 3}_2 ∨ -b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ -p_351 ∨ break c in DIMACS: 19949 -19950 19951 -351 1162 0 c 2-1 --> 1 c (-b^{117, 3}_2 ∧ b^{117, 3}_1 ∧ -b^{117, 3}_0 ∧ -p_351) -> (-b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ b^{117, 4}_0) c in CNF: c b^{117, 3}_2 ∨ -b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ p_351 ∨ -b^{117, 4}_2 c b^{117, 3}_2 ∨ -b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ p_351 ∨ -b^{117, 4}_1 c b^{117, 3}_2 ∨ -b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ p_351 ∨ b^{117, 4}_0 c in DIMACS: 19949 -19950 19951 351 -19952 0 19949 -19950 19951 351 -19953 0 19949 -19950 19951 351 19954 0 c 1-1 --> 0 c (-b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ b^{117, 3}_0 ∧ -p_351) -> (-b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ -b^{117, 4}_0) c in CNF: c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ p_351 ∨ -b^{117, 4}_2 c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ p_351 ∨ -b^{117, 4}_1 c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ p_351 ∨ -b^{117, 4}_0 c in DIMACS: 19949 19950 -19951 351 -19952 0 19949 19950 -19951 351 -19953 0 19949 19950 -19951 351 -19954 0 c 0-1 --> -1 c (-b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ -b^{117, 3}_0 ∧ -p_351) -> ( b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ b^{117, 4}_0) c in CNF: c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ p_351 ∨ b^{117, 4}_2 c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ p_351 ∨ -b^{117, 4}_1 c b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ p_351 ∨ b^{117, 4}_0 c in DIMACS: 19949 19950 19951 351 19952 0 19949 19950 19951 351 -19953 0 19949 19950 19951 351 19954 0 c -1-1 --> -2 c ( b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ b^{117, 3}_0 ∧ -p_351) -> ( b^{117, 4}_2 ∧ b^{117, 4}_1 ∧ -b^{117, 4}_0) c in CNF: c -b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ p_351 ∨ b^{117, 4}_2 c -b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ p_351 ∨ b^{117, 4}_1 c -b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ p_351 ∨ -b^{117, 4}_0 c in DIMACS: -19949 19950 -19951 351 19952 0 -19949 19950 -19951 351 19953 0 -19949 19950 -19951 351 -19954 0 c -2-1 --> break c ( b^{117, 3}_2 ∧ b^{117, 3}_1 ∧ -b^{117, 3}_0 ∧ -p_351) -> break c in CNF: c -b^{117, 3}_2 ∨ -b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ p_351 ∨ break c in DIMACS: -19949 -19950 19951 351 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{117, 3}_2 ∧ -b^{117, 3}_1 ∧ -b^{117, 3}_0 ∧ true) c in CNF: c -b^{117, 3}_2 ∨ b^{117, 3}_1 ∨ b^{117, 3}_0 ∨ false c in DIMACS: -19949 19950 19951 0 c 3 does not represent an automaton state. c -(-b^{117, 3}_2 ∧ b^{117, 3}_1 ∧ b^{117, 3}_0 ∧ true) c in CNF: c b^{117, 3}_2 ∨ -b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ false c in DIMACS: 19949 -19950 -19951 0 c -3 does not represent an automaton state. c -( b^{117, 3}_2 ∧ b^{117, 3}_1 ∧ b^{117, 3}_0 ∧ true) c in CNF: c -b^{117, 3}_2 ∨ -b^{117, 3}_1 ∨ -b^{117, 3}_0 ∨ false c in DIMACS: -19949 -19950 -19951 0 c i = 4 c -2+1 --> -1 c ( b^{117, 4}_2 ∧ b^{117, 4}_1 ∧ -b^{117, 4}_0 ∧ p_468) -> ( b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ b^{117, 5}_0) c in CNF: c -b^{117, 4}_2 ∨ -b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ -p_468 ∨ b^{117, 5}_2 c -b^{117, 4}_2 ∨ -b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ -p_468 ∨ -b^{117, 5}_1 c -b^{117, 4}_2 ∨ -b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ -p_468 ∨ b^{117, 5}_0 c in DIMACS: -19952 -19953 19954 -468 19955 0 -19952 -19953 19954 -468 -19956 0 -19952 -19953 19954 -468 19957 0 c -1+1 --> 0 c ( b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ b^{117, 4}_0 ∧ p_468) -> (-b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ -b^{117, 5}_0) c in CNF: c -b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ -p_468 ∨ -b^{117, 5}_2 c -b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ -p_468 ∨ -b^{117, 5}_1 c -b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ -p_468 ∨ -b^{117, 5}_0 c in DIMACS: -19952 19953 -19954 -468 -19955 0 -19952 19953 -19954 -468 -19956 0 -19952 19953 -19954 -468 -19957 0 c 0+1 --> 1 c (-b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ -b^{117, 4}_0 ∧ p_468) -> (-b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ b^{117, 5}_0) c in CNF: c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ -p_468 ∨ -b^{117, 5}_2 c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ -p_468 ∨ -b^{117, 5}_1 c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ -p_468 ∨ b^{117, 5}_0 c in DIMACS: 19952 19953 19954 -468 -19955 0 19952 19953 19954 -468 -19956 0 19952 19953 19954 -468 19957 0 c 1+1 --> 2 c (-b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ b^{117, 4}_0 ∧ p_468) -> (-b^{117, 5}_2 ∧ b^{117, 5}_1 ∧ -b^{117, 5}_0) c in CNF: c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ -p_468 ∨ -b^{117, 5}_2 c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ -p_468 ∨ b^{117, 5}_1 c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ -p_468 ∨ -b^{117, 5}_0 c in DIMACS: 19952 19953 -19954 -468 -19955 0 19952 19953 -19954 -468 19956 0 19952 19953 -19954 -468 -19957 0 c 2+1 --> break c (-b^{117, 4}_2 ∧ b^{117, 4}_1 ∧ -b^{117, 4}_0 ∧ p_468) -> break c in CNF: c b^{117, 4}_2 ∨ -b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ -p_468 ∨ break c in DIMACS: 19952 -19953 19954 -468 1162 0 c 2-1 --> 1 c (-b^{117, 4}_2 ∧ b^{117, 4}_1 ∧ -b^{117, 4}_0 ∧ -p_468) -> (-b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ b^{117, 5}_0) c in CNF: c b^{117, 4}_2 ∨ -b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ p_468 ∨ -b^{117, 5}_2 c b^{117, 4}_2 ∨ -b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ p_468 ∨ -b^{117, 5}_1 c b^{117, 4}_2 ∨ -b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ p_468 ∨ b^{117, 5}_0 c in DIMACS: 19952 -19953 19954 468 -19955 0 19952 -19953 19954 468 -19956 0 19952 -19953 19954 468 19957 0 c 1-1 --> 0 c (-b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ b^{117, 4}_0 ∧ -p_468) -> (-b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ -b^{117, 5}_0) c in CNF: c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ p_468 ∨ -b^{117, 5}_2 c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ p_468 ∨ -b^{117, 5}_1 c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ p_468 ∨ -b^{117, 5}_0 c in DIMACS: 19952 19953 -19954 468 -19955 0 19952 19953 -19954 468 -19956 0 19952 19953 -19954 468 -19957 0 c 0-1 --> -1 c (-b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ -b^{117, 4}_0 ∧ -p_468) -> ( b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ b^{117, 5}_0) c in CNF: c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ p_468 ∨ b^{117, 5}_2 c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ p_468 ∨ -b^{117, 5}_1 c b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ p_468 ∨ b^{117, 5}_0 c in DIMACS: 19952 19953 19954 468 19955 0 19952 19953 19954 468 -19956 0 19952 19953 19954 468 19957 0 c -1-1 --> -2 c ( b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ b^{117, 4}_0 ∧ -p_468) -> ( b^{117, 5}_2 ∧ b^{117, 5}_1 ∧ -b^{117, 5}_0) c in CNF: c -b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ p_468 ∨ b^{117, 5}_2 c -b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ p_468 ∨ b^{117, 5}_1 c -b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ p_468 ∨ -b^{117, 5}_0 c in DIMACS: -19952 19953 -19954 468 19955 0 -19952 19953 -19954 468 19956 0 -19952 19953 -19954 468 -19957 0 c -2-1 --> break c ( b^{117, 4}_2 ∧ b^{117, 4}_1 ∧ -b^{117, 4}_0 ∧ -p_468) -> break c in CNF: c -b^{117, 4}_2 ∨ -b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ p_468 ∨ break c in DIMACS: -19952 -19953 19954 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{117, 4}_2 ∧ -b^{117, 4}_1 ∧ -b^{117, 4}_0 ∧ true) c in CNF: c -b^{117, 4}_2 ∨ b^{117, 4}_1 ∨ b^{117, 4}_0 ∨ false c in DIMACS: -19952 19953 19954 0 c 3 does not represent an automaton state. c -(-b^{117, 4}_2 ∧ b^{117, 4}_1 ∧ b^{117, 4}_0 ∧ true) c in CNF: c b^{117, 4}_2 ∨ -b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ false c in DIMACS: 19952 -19953 -19954 0 c -3 does not represent an automaton state. c -( b^{117, 4}_2 ∧ b^{117, 4}_1 ∧ b^{117, 4}_0 ∧ true) c in CNF: c -b^{117, 4}_2 ∨ -b^{117, 4}_1 ∨ -b^{117, 4}_0 ∨ false c in DIMACS: -19952 -19953 -19954 0 c i = 5 c -2+1 --> -1 c ( b^{117, 5}_2 ∧ b^{117, 5}_1 ∧ -b^{117, 5}_0 ∧ p_585) -> ( b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ b^{117, 6}_0) c in CNF: c -b^{117, 5}_2 ∨ -b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ -p_585 ∨ b^{117, 6}_2 c -b^{117, 5}_2 ∨ -b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ -p_585 ∨ -b^{117, 6}_1 c -b^{117, 5}_2 ∨ -b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ -p_585 ∨ b^{117, 6}_0 c in DIMACS: -19955 -19956 19957 -585 19958 0 -19955 -19956 19957 -585 -19959 0 -19955 -19956 19957 -585 19960 0 c -1+1 --> 0 c ( b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ b^{117, 5}_0 ∧ p_585) -> (-b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ -b^{117, 6}_0) c in CNF: c -b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ -p_585 ∨ -b^{117, 6}_2 c -b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ -p_585 ∨ -b^{117, 6}_1 c -b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ -p_585 ∨ -b^{117, 6}_0 c in DIMACS: -19955 19956 -19957 -585 -19958 0 -19955 19956 -19957 -585 -19959 0 -19955 19956 -19957 -585 -19960 0 c 0+1 --> 1 c (-b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ -b^{117, 5}_0 ∧ p_585) -> (-b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ b^{117, 6}_0) c in CNF: c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ -p_585 ∨ -b^{117, 6}_2 c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ -p_585 ∨ -b^{117, 6}_1 c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ -p_585 ∨ b^{117, 6}_0 c in DIMACS: 19955 19956 19957 -585 -19958 0 19955 19956 19957 -585 -19959 0 19955 19956 19957 -585 19960 0 c 1+1 --> 2 c (-b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ b^{117, 5}_0 ∧ p_585) -> (-b^{117, 6}_2 ∧ b^{117, 6}_1 ∧ -b^{117, 6}_0) c in CNF: c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ -p_585 ∨ -b^{117, 6}_2 c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ -p_585 ∨ b^{117, 6}_1 c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ -p_585 ∨ -b^{117, 6}_0 c in DIMACS: 19955 19956 -19957 -585 -19958 0 19955 19956 -19957 -585 19959 0 19955 19956 -19957 -585 -19960 0 c 2+1 --> break c (-b^{117, 5}_2 ∧ b^{117, 5}_1 ∧ -b^{117, 5}_0 ∧ p_585) -> break c in CNF: c b^{117, 5}_2 ∨ -b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ -p_585 ∨ break c in DIMACS: 19955 -19956 19957 -585 1162 0 c 2-1 --> 1 c (-b^{117, 5}_2 ∧ b^{117, 5}_1 ∧ -b^{117, 5}_0 ∧ -p_585) -> (-b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ b^{117, 6}_0) c in CNF: c b^{117, 5}_2 ∨ -b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ p_585 ∨ -b^{117, 6}_2 c b^{117, 5}_2 ∨ -b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ p_585 ∨ -b^{117, 6}_1 c b^{117, 5}_2 ∨ -b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ p_585 ∨ b^{117, 6}_0 c in DIMACS: 19955 -19956 19957 585 -19958 0 19955 -19956 19957 585 -19959 0 19955 -19956 19957 585 19960 0 c 1-1 --> 0 c (-b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ b^{117, 5}_0 ∧ -p_585) -> (-b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ -b^{117, 6}_0) c in CNF: c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ p_585 ∨ -b^{117, 6}_2 c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ p_585 ∨ -b^{117, 6}_1 c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ p_585 ∨ -b^{117, 6}_0 c in DIMACS: 19955 19956 -19957 585 -19958 0 19955 19956 -19957 585 -19959 0 19955 19956 -19957 585 -19960 0 c 0-1 --> -1 c (-b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ -b^{117, 5}_0 ∧ -p_585) -> ( b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ b^{117, 6}_0) c in CNF: c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ p_585 ∨ b^{117, 6}_2 c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ p_585 ∨ -b^{117, 6}_1 c b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ p_585 ∨ b^{117, 6}_0 c in DIMACS: 19955 19956 19957 585 19958 0 19955 19956 19957 585 -19959 0 19955 19956 19957 585 19960 0 c -1-1 --> -2 c ( b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ b^{117, 5}_0 ∧ -p_585) -> ( b^{117, 6}_2 ∧ b^{117, 6}_1 ∧ -b^{117, 6}_0) c in CNF: c -b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ p_585 ∨ b^{117, 6}_2 c -b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ p_585 ∨ b^{117, 6}_1 c -b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ p_585 ∨ -b^{117, 6}_0 c in DIMACS: -19955 19956 -19957 585 19958 0 -19955 19956 -19957 585 19959 0 -19955 19956 -19957 585 -19960 0 c -2-1 --> break c ( b^{117, 5}_2 ∧ b^{117, 5}_1 ∧ -b^{117, 5}_0 ∧ -p_585) -> break c in CNF: c -b^{117, 5}_2 ∨ -b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ p_585 ∨ break c in DIMACS: -19955 -19956 19957 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{117, 5}_2 ∧ -b^{117, 5}_1 ∧ -b^{117, 5}_0 ∧ true) c in CNF: c -b^{117, 5}_2 ∨ b^{117, 5}_1 ∨ b^{117, 5}_0 ∨ false c in DIMACS: -19955 19956 19957 0 c 3 does not represent an automaton state. c -(-b^{117, 5}_2 ∧ b^{117, 5}_1 ∧ b^{117, 5}_0 ∧ true) c in CNF: c b^{117, 5}_2 ∨ -b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ false c in DIMACS: 19955 -19956 -19957 0 c -3 does not represent an automaton state. c -( b^{117, 5}_2 ∧ b^{117, 5}_1 ∧ b^{117, 5}_0 ∧ true) c in CNF: c -b^{117, 5}_2 ∨ -b^{117, 5}_1 ∨ -b^{117, 5}_0 ∨ false c in DIMACS: -19955 -19956 -19957 0 c i = 6 c -2+1 --> -1 c ( b^{117, 6}_2 ∧ b^{117, 6}_1 ∧ -b^{117, 6}_0 ∧ p_702) -> ( b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ b^{117, 7}_0) c in CNF: c -b^{117, 6}_2 ∨ -b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ -p_702 ∨ b^{117, 7}_2 c -b^{117, 6}_2 ∨ -b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ -p_702 ∨ -b^{117, 7}_1 c -b^{117, 6}_2 ∨ -b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ -p_702 ∨ b^{117, 7}_0 c in DIMACS: -19958 -19959 19960 -702 19961 0 -19958 -19959 19960 -702 -19962 0 -19958 -19959 19960 -702 19963 0 c -1+1 --> 0 c ( b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ b^{117, 6}_0 ∧ p_702) -> (-b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ -b^{117, 7}_0) c in CNF: c -b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ -p_702 ∨ -b^{117, 7}_2 c -b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ -p_702 ∨ -b^{117, 7}_1 c -b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ -p_702 ∨ -b^{117, 7}_0 c in DIMACS: -19958 19959 -19960 -702 -19961 0 -19958 19959 -19960 -702 -19962 0 -19958 19959 -19960 -702 -19963 0 c 0+1 --> 1 c (-b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ -b^{117, 6}_0 ∧ p_702) -> (-b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ b^{117, 7}_0) c in CNF: c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ -p_702 ∨ -b^{117, 7}_2 c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ -p_702 ∨ -b^{117, 7}_1 c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ -p_702 ∨ b^{117, 7}_0 c in DIMACS: 19958 19959 19960 -702 -19961 0 19958 19959 19960 -702 -19962 0 19958 19959 19960 -702 19963 0 c 1+1 --> 2 c (-b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ b^{117, 6}_0 ∧ p_702) -> (-b^{117, 7}_2 ∧ b^{117, 7}_1 ∧ -b^{117, 7}_0) c in CNF: c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ -p_702 ∨ -b^{117, 7}_2 c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ -p_702 ∨ b^{117, 7}_1 c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ -p_702 ∨ -b^{117, 7}_0 c in DIMACS: 19958 19959 -19960 -702 -19961 0 19958 19959 -19960 -702 19962 0 19958 19959 -19960 -702 -19963 0 c 2+1 --> break c (-b^{117, 6}_2 ∧ b^{117, 6}_1 ∧ -b^{117, 6}_0 ∧ p_702) -> break c in CNF: c b^{117, 6}_2 ∨ -b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ -p_702 ∨ break c in DIMACS: 19958 -19959 19960 -702 1162 0 c 2-1 --> 1 c (-b^{117, 6}_2 ∧ b^{117, 6}_1 ∧ -b^{117, 6}_0 ∧ -p_702) -> (-b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ b^{117, 7}_0) c in CNF: c b^{117, 6}_2 ∨ -b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ p_702 ∨ -b^{117, 7}_2 c b^{117, 6}_2 ∨ -b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ p_702 ∨ -b^{117, 7}_1 c b^{117, 6}_2 ∨ -b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ p_702 ∨ b^{117, 7}_0 c in DIMACS: 19958 -19959 19960 702 -19961 0 19958 -19959 19960 702 -19962 0 19958 -19959 19960 702 19963 0 c 1-1 --> 0 c (-b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ b^{117, 6}_0 ∧ -p_702) -> (-b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ -b^{117, 7}_0) c in CNF: c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ p_702 ∨ -b^{117, 7}_2 c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ p_702 ∨ -b^{117, 7}_1 c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ p_702 ∨ -b^{117, 7}_0 c in DIMACS: 19958 19959 -19960 702 -19961 0 19958 19959 -19960 702 -19962 0 19958 19959 -19960 702 -19963 0 c 0-1 --> -1 c (-b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ -b^{117, 6}_0 ∧ -p_702) -> ( b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ b^{117, 7}_0) c in CNF: c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ p_702 ∨ b^{117, 7}_2 c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ p_702 ∨ -b^{117, 7}_1 c b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ p_702 ∨ b^{117, 7}_0 c in DIMACS: 19958 19959 19960 702 19961 0 19958 19959 19960 702 -19962 0 19958 19959 19960 702 19963 0 c -1-1 --> -2 c ( b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ b^{117, 6}_0 ∧ -p_702) -> ( b^{117, 7}_2 ∧ b^{117, 7}_1 ∧ -b^{117, 7}_0) c in CNF: c -b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ p_702 ∨ b^{117, 7}_2 c -b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ p_702 ∨ b^{117, 7}_1 c -b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ p_702 ∨ -b^{117, 7}_0 c in DIMACS: -19958 19959 -19960 702 19961 0 -19958 19959 -19960 702 19962 0 -19958 19959 -19960 702 -19963 0 c -2-1 --> break c ( b^{117, 6}_2 ∧ b^{117, 6}_1 ∧ -b^{117, 6}_0 ∧ -p_702) -> break c in CNF: c -b^{117, 6}_2 ∨ -b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ p_702 ∨ break c in DIMACS: -19958 -19959 19960 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{117, 6}_2 ∧ -b^{117, 6}_1 ∧ -b^{117, 6}_0 ∧ true) c in CNF: c -b^{117, 6}_2 ∨ b^{117, 6}_1 ∨ b^{117, 6}_0 ∨ false c in DIMACS: -19958 19959 19960 0 c 3 does not represent an automaton state. c -(-b^{117, 6}_2 ∧ b^{117, 6}_1 ∧ b^{117, 6}_0 ∧ true) c in CNF: c b^{117, 6}_2 ∨ -b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ false c in DIMACS: 19958 -19959 -19960 0 c -3 does not represent an automaton state. c -( b^{117, 6}_2 ∧ b^{117, 6}_1 ∧ b^{117, 6}_0 ∧ true) c in CNF: c -b^{117, 6}_2 ∨ -b^{117, 6}_1 ∨ -b^{117, 6}_0 ∨ false c in DIMACS: -19958 -19959 -19960 0 c i = 7 c -2+1 --> -1 c ( b^{117, 7}_2 ∧ b^{117, 7}_1 ∧ -b^{117, 7}_0 ∧ p_819) -> ( b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ b^{117, 8}_0) c in CNF: c -b^{117, 7}_2 ∨ -b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ -p_819 ∨ b^{117, 8}_2 c -b^{117, 7}_2 ∨ -b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ -p_819 ∨ -b^{117, 8}_1 c -b^{117, 7}_2 ∨ -b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ -p_819 ∨ b^{117, 8}_0 c in DIMACS: -19961 -19962 19963 -819 19964 0 -19961 -19962 19963 -819 -19965 0 -19961 -19962 19963 -819 19966 0 c -1+1 --> 0 c ( b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ b^{117, 7}_0 ∧ p_819) -> (-b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ -b^{117, 8}_0) c in CNF: c -b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ -p_819 ∨ -b^{117, 8}_2 c -b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ -p_819 ∨ -b^{117, 8}_1 c -b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ -p_819 ∨ -b^{117, 8}_0 c in DIMACS: -19961 19962 -19963 -819 -19964 0 -19961 19962 -19963 -819 -19965 0 -19961 19962 -19963 -819 -19966 0 c 0+1 --> 1 c (-b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ -b^{117, 7}_0 ∧ p_819) -> (-b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ b^{117, 8}_0) c in CNF: c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ -p_819 ∨ -b^{117, 8}_2 c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ -p_819 ∨ -b^{117, 8}_1 c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ -p_819 ∨ b^{117, 8}_0 c in DIMACS: 19961 19962 19963 -819 -19964 0 19961 19962 19963 -819 -19965 0 19961 19962 19963 -819 19966 0 c 1+1 --> 2 c (-b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ b^{117, 7}_0 ∧ p_819) -> (-b^{117, 8}_2 ∧ b^{117, 8}_1 ∧ -b^{117, 8}_0) c in CNF: c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ -p_819 ∨ -b^{117, 8}_2 c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ -p_819 ∨ b^{117, 8}_1 c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ -p_819 ∨ -b^{117, 8}_0 c in DIMACS: 19961 19962 -19963 -819 -19964 0 19961 19962 -19963 -819 19965 0 19961 19962 -19963 -819 -19966 0 c 2+1 --> break c (-b^{117, 7}_2 ∧ b^{117, 7}_1 ∧ -b^{117, 7}_0 ∧ p_819) -> break c in CNF: c b^{117, 7}_2 ∨ -b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ -p_819 ∨ break c in DIMACS: 19961 -19962 19963 -819 1162 0 c 2-1 --> 1 c (-b^{117, 7}_2 ∧ b^{117, 7}_1 ∧ -b^{117, 7}_0 ∧ -p_819) -> (-b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ b^{117, 8}_0) c in CNF: c b^{117, 7}_2 ∨ -b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ p_819 ∨ -b^{117, 8}_2 c b^{117, 7}_2 ∨ -b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ p_819 ∨ -b^{117, 8}_1 c b^{117, 7}_2 ∨ -b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ p_819 ∨ b^{117, 8}_0 c in DIMACS: 19961 -19962 19963 819 -19964 0 19961 -19962 19963 819 -19965 0 19961 -19962 19963 819 19966 0 c 1-1 --> 0 c (-b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ b^{117, 7}_0 ∧ -p_819) -> (-b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ -b^{117, 8}_0) c in CNF: c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ p_819 ∨ -b^{117, 8}_2 c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ p_819 ∨ -b^{117, 8}_1 c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ p_819 ∨ -b^{117, 8}_0 c in DIMACS: 19961 19962 -19963 819 -19964 0 19961 19962 -19963 819 -19965 0 19961 19962 -19963 819 -19966 0 c 0-1 --> -1 c (-b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ -b^{117, 7}_0 ∧ -p_819) -> ( b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ b^{117, 8}_0) c in CNF: c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ p_819 ∨ b^{117, 8}_2 c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ p_819 ∨ -b^{117, 8}_1 c b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ p_819 ∨ b^{117, 8}_0 c in DIMACS: 19961 19962 19963 819 19964 0 19961 19962 19963 819 -19965 0 19961 19962 19963 819 19966 0 c -1-1 --> -2 c ( b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ b^{117, 7}_0 ∧ -p_819) -> ( b^{117, 8}_2 ∧ b^{117, 8}_1 ∧ -b^{117, 8}_0) c in CNF: c -b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ p_819 ∨ b^{117, 8}_2 c -b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ p_819 ∨ b^{117, 8}_1 c -b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ p_819 ∨ -b^{117, 8}_0 c in DIMACS: -19961 19962 -19963 819 19964 0 -19961 19962 -19963 819 19965 0 -19961 19962 -19963 819 -19966 0 c -2-1 --> break c ( b^{117, 7}_2 ∧ b^{117, 7}_1 ∧ -b^{117, 7}_0 ∧ -p_819) -> break c in CNF: c -b^{117, 7}_2 ∨ -b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ p_819 ∨ break c in DIMACS: -19961 -19962 19963 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{117, 7}_2 ∧ -b^{117, 7}_1 ∧ -b^{117, 7}_0 ∧ true) c in CNF: c -b^{117, 7}_2 ∨ b^{117, 7}_1 ∨ b^{117, 7}_0 ∨ false c in DIMACS: -19961 19962 19963 0 c 3 does not represent an automaton state. c -(-b^{117, 7}_2 ∧ b^{117, 7}_1 ∧ b^{117, 7}_0 ∧ true) c in CNF: c b^{117, 7}_2 ∨ -b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ false c in DIMACS: 19961 -19962 -19963 0 c -3 does not represent an automaton state. c -( b^{117, 7}_2 ∧ b^{117, 7}_1 ∧ b^{117, 7}_0 ∧ true) c in CNF: c -b^{117, 7}_2 ∨ -b^{117, 7}_1 ∨ -b^{117, 7}_0 ∨ false c in DIMACS: -19961 -19962 -19963 0 c i = 8 c -2+1 --> -1 c ( b^{117, 8}_2 ∧ b^{117, 8}_1 ∧ -b^{117, 8}_0 ∧ p_936) -> ( b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ b^{117, 9}_0) c in CNF: c -b^{117, 8}_2 ∨ -b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ -p_936 ∨ b^{117, 9}_2 c -b^{117, 8}_2 ∨ -b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ -p_936 ∨ -b^{117, 9}_1 c -b^{117, 8}_2 ∨ -b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ -p_936 ∨ b^{117, 9}_0 c in DIMACS: -19964 -19965 19966 -936 19967 0 -19964 -19965 19966 -936 -19968 0 -19964 -19965 19966 -936 19969 0 c -1+1 --> 0 c ( b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ b^{117, 8}_0 ∧ p_936) -> (-b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ -b^{117, 9}_0) c in CNF: c -b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ -p_936 ∨ -b^{117, 9}_2 c -b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ -p_936 ∨ -b^{117, 9}_1 c -b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ -p_936 ∨ -b^{117, 9}_0 c in DIMACS: -19964 19965 -19966 -936 -19967 0 -19964 19965 -19966 -936 -19968 0 -19964 19965 -19966 -936 -19969 0 c 0+1 --> 1 c (-b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ -b^{117, 8}_0 ∧ p_936) -> (-b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ b^{117, 9}_0) c in CNF: c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ -p_936 ∨ -b^{117, 9}_2 c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ -p_936 ∨ -b^{117, 9}_1 c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ -p_936 ∨ b^{117, 9}_0 c in DIMACS: 19964 19965 19966 -936 -19967 0 19964 19965 19966 -936 -19968 0 19964 19965 19966 -936 19969 0 c 1+1 --> 2 c (-b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ b^{117, 8}_0 ∧ p_936) -> (-b^{117, 9}_2 ∧ b^{117, 9}_1 ∧ -b^{117, 9}_0) c in CNF: c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ -p_936 ∨ -b^{117, 9}_2 c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ -p_936 ∨ b^{117, 9}_1 c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ -p_936 ∨ -b^{117, 9}_0 c in DIMACS: 19964 19965 -19966 -936 -19967 0 19964 19965 -19966 -936 19968 0 19964 19965 -19966 -936 -19969 0 c 2+1 --> break c (-b^{117, 8}_2 ∧ b^{117, 8}_1 ∧ -b^{117, 8}_0 ∧ p_936) -> break c in CNF: c b^{117, 8}_2 ∨ -b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ -p_936 ∨ break c in DIMACS: 19964 -19965 19966 -936 1162 0 c 2-1 --> 1 c (-b^{117, 8}_2 ∧ b^{117, 8}_1 ∧ -b^{117, 8}_0 ∧ -p_936) -> (-b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ b^{117, 9}_0) c in CNF: c b^{117, 8}_2 ∨ -b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ p_936 ∨ -b^{117, 9}_2 c b^{117, 8}_2 ∨ -b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ p_936 ∨ -b^{117, 9}_1 c b^{117, 8}_2 ∨ -b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ p_936 ∨ b^{117, 9}_0 c in DIMACS: 19964 -19965 19966 936 -19967 0 19964 -19965 19966 936 -19968 0 19964 -19965 19966 936 19969 0 c 1-1 --> 0 c (-b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ b^{117, 8}_0 ∧ -p_936) -> (-b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ -b^{117, 9}_0) c in CNF: c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ p_936 ∨ -b^{117, 9}_2 c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ p_936 ∨ -b^{117, 9}_1 c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ p_936 ∨ -b^{117, 9}_0 c in DIMACS: 19964 19965 -19966 936 -19967 0 19964 19965 -19966 936 -19968 0 19964 19965 -19966 936 -19969 0 c 0-1 --> -1 c (-b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ -b^{117, 8}_0 ∧ -p_936) -> ( b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ b^{117, 9}_0) c in CNF: c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ p_936 ∨ b^{117, 9}_2 c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ p_936 ∨ -b^{117, 9}_1 c b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ p_936 ∨ b^{117, 9}_0 c in DIMACS: 19964 19965 19966 936 19967 0 19964 19965 19966 936 -19968 0 19964 19965 19966 936 19969 0 c -1-1 --> -2 c ( b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ b^{117, 8}_0 ∧ -p_936) -> ( b^{117, 9}_2 ∧ b^{117, 9}_1 ∧ -b^{117, 9}_0) c in CNF: c -b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ p_936 ∨ b^{117, 9}_2 c -b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ p_936 ∨ b^{117, 9}_1 c -b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ p_936 ∨ -b^{117, 9}_0 c in DIMACS: -19964 19965 -19966 936 19967 0 -19964 19965 -19966 936 19968 0 -19964 19965 -19966 936 -19969 0 c -2-1 --> break c ( b^{117, 8}_2 ∧ b^{117, 8}_1 ∧ -b^{117, 8}_0 ∧ -p_936) -> break c in CNF: c -b^{117, 8}_2 ∨ -b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ p_936 ∨ break c in DIMACS: -19964 -19965 19966 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{117, 8}_2 ∧ -b^{117, 8}_1 ∧ -b^{117, 8}_0 ∧ true) c in CNF: c -b^{117, 8}_2 ∨ b^{117, 8}_1 ∨ b^{117, 8}_0 ∨ false c in DIMACS: -19964 19965 19966 0 c 3 does not represent an automaton state. c -(-b^{117, 8}_2 ∧ b^{117, 8}_1 ∧ b^{117, 8}_0 ∧ true) c in CNF: c b^{117, 8}_2 ∨ -b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ false c in DIMACS: 19964 -19965 -19966 0 c -3 does not represent an automaton state. c -( b^{117, 8}_2 ∧ b^{117, 8}_1 ∧ b^{117, 8}_0 ∧ true) c in CNF: c -b^{117, 8}_2 ∨ -b^{117, 8}_1 ∨ -b^{117, 8}_0 ∨ false c in DIMACS: -19964 -19965 -19966 0 c i = 9 c -2+1 --> -1 c ( b^{117, 9}_2 ∧ b^{117, 9}_1 ∧ -b^{117, 9}_0 ∧ p_1053) -> ( b^{117, 10}_2 ∧ -b^{117, 10}_1 ∧ b^{117, 10}_0) c in CNF: c -b^{117, 9}_2 ∨ -b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ -p_1053 ∨ b^{117, 10}_2 c -b^{117, 9}_2 ∨ -b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ -p_1053 ∨ -b^{117, 10}_1 c -b^{117, 9}_2 ∨ -b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ -p_1053 ∨ b^{117, 10}_0 c in DIMACS: -19967 -19968 19969 -1053 19970 0 -19967 -19968 19969 -1053 -19971 0 -19967 -19968 19969 -1053 19972 0 c -1+1 --> 0 c ( b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ b^{117, 9}_0 ∧ p_1053) -> (-b^{117, 10}_2 ∧ -b^{117, 10}_1 ∧ -b^{117, 10}_0) c in CNF: c -b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ -p_1053 ∨ -b^{117, 10}_2 c -b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ -p_1053 ∨ -b^{117, 10}_1 c -b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ -p_1053 ∨ -b^{117, 10}_0 c in DIMACS: -19967 19968 -19969 -1053 -19970 0 -19967 19968 -19969 -1053 -19971 0 -19967 19968 -19969 -1053 -19972 0 c 0+1 --> 1 c (-b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ -b^{117, 9}_0 ∧ p_1053) -> (-b^{117, 10}_2 ∧ -b^{117, 10}_1 ∧ b^{117, 10}_0) c in CNF: c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ -p_1053 ∨ -b^{117, 10}_2 c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ -p_1053 ∨ -b^{117, 10}_1 c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ -p_1053 ∨ b^{117, 10}_0 c in DIMACS: 19967 19968 19969 -1053 -19970 0 19967 19968 19969 -1053 -19971 0 19967 19968 19969 -1053 19972 0 c 1+1 --> 2 c (-b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ b^{117, 9}_0 ∧ p_1053) -> (-b^{117, 10}_2 ∧ b^{117, 10}_1 ∧ -b^{117, 10}_0) c in CNF: c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ -p_1053 ∨ -b^{117, 10}_2 c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ -p_1053 ∨ b^{117, 10}_1 c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ -p_1053 ∨ -b^{117, 10}_0 c in DIMACS: 19967 19968 -19969 -1053 -19970 0 19967 19968 -19969 -1053 19971 0 19967 19968 -19969 -1053 -19972 0 c 2+1 --> break c (-b^{117, 9}_2 ∧ b^{117, 9}_1 ∧ -b^{117, 9}_0 ∧ p_1053) -> break c in CNF: c b^{117, 9}_2 ∨ -b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ -p_1053 ∨ break c in DIMACS: 19967 -19968 19969 -1053 1162 0 c 2-1 --> 1 c (-b^{117, 9}_2 ∧ b^{117, 9}_1 ∧ -b^{117, 9}_0 ∧ -p_1053) -> (-b^{117, 10}_2 ∧ -b^{117, 10}_1 ∧ b^{117, 10}_0) c in CNF: c b^{117, 9}_2 ∨ -b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ p_1053 ∨ -b^{117, 10}_2 c b^{117, 9}_2 ∨ -b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ p_1053 ∨ -b^{117, 10}_1 c b^{117, 9}_2 ∨ -b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ p_1053 ∨ b^{117, 10}_0 c in DIMACS: 19967 -19968 19969 1053 -19970 0 19967 -19968 19969 1053 -19971 0 19967 -19968 19969 1053 19972 0 c 1-1 --> 0 c (-b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ b^{117, 9}_0 ∧ -p_1053) -> (-b^{117, 10}_2 ∧ -b^{117, 10}_1 ∧ -b^{117, 10}_0) c in CNF: c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ p_1053 ∨ -b^{117, 10}_2 c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ p_1053 ∨ -b^{117, 10}_1 c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ p_1053 ∨ -b^{117, 10}_0 c in DIMACS: 19967 19968 -19969 1053 -19970 0 19967 19968 -19969 1053 -19971 0 19967 19968 -19969 1053 -19972 0 c 0-1 --> -1 c (-b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ -b^{117, 9}_0 ∧ -p_1053) -> ( b^{117, 10}_2 ∧ -b^{117, 10}_1 ∧ b^{117, 10}_0) c in CNF: c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ p_1053 ∨ b^{117, 10}_2 c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ p_1053 ∨ -b^{117, 10}_1 c b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ p_1053 ∨ b^{117, 10}_0 c in DIMACS: 19967 19968 19969 1053 19970 0 19967 19968 19969 1053 -19971 0 19967 19968 19969 1053 19972 0 c -1-1 --> -2 c ( b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ b^{117, 9}_0 ∧ -p_1053) -> ( b^{117, 10}_2 ∧ b^{117, 10}_1 ∧ -b^{117, 10}_0) c in CNF: c -b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ p_1053 ∨ b^{117, 10}_2 c -b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ p_1053 ∨ b^{117, 10}_1 c -b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ p_1053 ∨ -b^{117, 10}_0 c in DIMACS: -19967 19968 -19969 1053 19970 0 -19967 19968 -19969 1053 19971 0 -19967 19968 -19969 1053 -19972 0 c -2-1 --> break c ( b^{117, 9}_2 ∧ b^{117, 9}_1 ∧ -b^{117, 9}_0 ∧ -p_1053) -> break c in CNF: c -b^{117, 9}_2 ∨ -b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ p_1053 ∨ break c in DIMACS: -19967 -19968 19969 1053 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{117, 9}_2 ∧ -b^{117, 9}_1 ∧ -b^{117, 9}_0 ∧ true) c in CNF: c -b^{117, 9}_2 ∨ b^{117, 9}_1 ∨ b^{117, 9}_0 ∨ false c in DIMACS: -19967 19968 19969 0 c 3 does not represent an automaton state. c -(-b^{117, 9}_2 ∧ b^{117, 9}_1 ∧ b^{117, 9}_0 ∧ true) c in CNF: c b^{117, 9}_2 ∨ -b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ false c in DIMACS: 19967 -19968 -19969 0 c -3 does not represent an automaton state. c -( b^{117, 9}_2 ∧ b^{117, 9}_1 ∧ b^{117, 9}_0 ∧ true) c in CNF: c -b^{117, 9}_2 ∨ -b^{117, 9}_1 ∨ -b^{117, 9}_0 ∨ false c in DIMACS: -19967 -19968 -19969 0 c INIT for k = 118 c -b^{118, 1}_2 c -b^{118, 1}_1 c -b^{118, 1}_0 c in DIMACS: -19973 0 -19974 0 -19975 0 c Transitions for k = 118 c i = 1 c -2+1 --> -1 c ( b^{118, 1}_2 ∧ b^{118, 1}_1 ∧ -b^{118, 1}_0 ∧ p_118) -> ( b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ b^{118, 2}_0) c in CNF: c -b^{118, 1}_2 ∨ -b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ -p_118 ∨ b^{118, 2}_2 c -b^{118, 1}_2 ∨ -b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ -p_118 ∨ -b^{118, 2}_1 c -b^{118, 1}_2 ∨ -b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ -p_118 ∨ b^{118, 2}_0 c in DIMACS: -19973 -19974 19975 -118 19976 0 -19973 -19974 19975 -118 -19977 0 -19973 -19974 19975 -118 19978 0 c -1+1 --> 0 c ( b^{118, 1}_2 ∧ -b^{118, 1}_1 ∧ b^{118, 1}_0 ∧ p_118) -> (-b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ -b^{118, 2}_0) c in CNF: c -b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ -p_118 ∨ -b^{118, 2}_2 c -b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ -p_118 ∨ -b^{118, 2}_1 c -b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ -p_118 ∨ -b^{118, 2}_0 c in DIMACS: -19973 19974 -19975 -118 -19976 0 -19973 19974 -19975 -118 -19977 0 -19973 19974 -19975 -118 -19978 0 c 0+1 --> 1 c (-b^{118, 1}_2 ∧ -b^{118, 1}_1 ∧ -b^{118, 1}_0 ∧ p_118) -> (-b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ b^{118, 2}_0) c in CNF: c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ -p_118 ∨ -b^{118, 2}_2 c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ -p_118 ∨ -b^{118, 2}_1 c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ -p_118 ∨ b^{118, 2}_0 c in DIMACS: 19973 19974 19975 -118 -19976 0 19973 19974 19975 -118 -19977 0 19973 19974 19975 -118 19978 0 c 1+1 --> 2 c (-b^{118, 1}_2 ∧ -b^{118, 1}_1 ∧ b^{118, 1}_0 ∧ p_118) -> (-b^{118, 2}_2 ∧ b^{118, 2}_1 ∧ -b^{118, 2}_0) c in CNF: c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ -p_118 ∨ -b^{118, 2}_2 c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ -p_118 ∨ b^{118, 2}_1 c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ -p_118 ∨ -b^{118, 2}_0 c in DIMACS: 19973 19974 -19975 -118 -19976 0 19973 19974 -19975 -118 19977 0 19973 19974 -19975 -118 -19978 0 c 2+1 --> break c (-b^{118, 1}_2 ∧ b^{118, 1}_1 ∧ -b^{118, 1}_0 ∧ p_118) -> break c in CNF: c b^{118, 1}_2 ∨ -b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ -p_118 ∨ break c in DIMACS: 19973 -19974 19975 -118 1162 0 c 2-1 --> 1 c (-b^{118, 1}_2 ∧ b^{118, 1}_1 ∧ -b^{118, 1}_0 ∧ -p_118) -> (-b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ b^{118, 2}_0) c in CNF: c b^{118, 1}_2 ∨ -b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ p_118 ∨ -b^{118, 2}_2 c b^{118, 1}_2 ∨ -b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ p_118 ∨ -b^{118, 2}_1 c b^{118, 1}_2 ∨ -b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ p_118 ∨ b^{118, 2}_0 c in DIMACS: 19973 -19974 19975 118 -19976 0 19973 -19974 19975 118 -19977 0 19973 -19974 19975 118 19978 0 c 1-1 --> 0 c (-b^{118, 1}_2 ∧ -b^{118, 1}_1 ∧ b^{118, 1}_0 ∧ -p_118) -> (-b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ -b^{118, 2}_0) c in CNF: c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ p_118 ∨ -b^{118, 2}_2 c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ p_118 ∨ -b^{118, 2}_1 c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ p_118 ∨ -b^{118, 2}_0 c in DIMACS: 19973 19974 -19975 118 -19976 0 19973 19974 -19975 118 -19977 0 19973 19974 -19975 118 -19978 0 c 0-1 --> -1 c (-b^{118, 1}_2 ∧ -b^{118, 1}_1 ∧ -b^{118, 1}_0 ∧ -p_118) -> ( b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ b^{118, 2}_0) c in CNF: c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ p_118 ∨ b^{118, 2}_2 c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ p_118 ∨ -b^{118, 2}_1 c b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ p_118 ∨ b^{118, 2}_0 c in DIMACS: 19973 19974 19975 118 19976 0 19973 19974 19975 118 -19977 0 19973 19974 19975 118 19978 0 c -1-1 --> -2 c ( b^{118, 1}_2 ∧ -b^{118, 1}_1 ∧ b^{118, 1}_0 ∧ -p_118) -> ( b^{118, 2}_2 ∧ b^{118, 2}_1 ∧ -b^{118, 2}_0) c in CNF: c -b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ p_118 ∨ b^{118, 2}_2 c -b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ p_118 ∨ b^{118, 2}_1 c -b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ p_118 ∨ -b^{118, 2}_0 c in DIMACS: -19973 19974 -19975 118 19976 0 -19973 19974 -19975 118 19977 0 -19973 19974 -19975 118 -19978 0 c -2-1 --> break c ( b^{118, 1}_2 ∧ b^{118, 1}_1 ∧ -b^{118, 1}_0 ∧ -p_118) -> break c in CNF: c -b^{118, 1}_2 ∨ -b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ p_118 ∨ break c in DIMACS: -19973 -19974 19975 118 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{118, 1}_2 ∧ -b^{118, 1}_1 ∧ -b^{118, 1}_0 ∧ true) c in CNF: c -b^{118, 1}_2 ∨ b^{118, 1}_1 ∨ b^{118, 1}_0 ∨ false c in DIMACS: -19973 19974 19975 0 c 3 does not represent an automaton state. c -(-b^{118, 1}_2 ∧ b^{118, 1}_1 ∧ b^{118, 1}_0 ∧ true) c in CNF: c b^{118, 1}_2 ∨ -b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ false c in DIMACS: 19973 -19974 -19975 0 c -3 does not represent an automaton state. c -( b^{118, 1}_2 ∧ b^{118, 1}_1 ∧ b^{118, 1}_0 ∧ true) c in CNF: c -b^{118, 1}_2 ∨ -b^{118, 1}_1 ∨ -b^{118, 1}_0 ∨ false c in DIMACS: -19973 -19974 -19975 0 c i = 2 c -2+1 --> -1 c ( b^{118, 2}_2 ∧ b^{118, 2}_1 ∧ -b^{118, 2}_0 ∧ p_236) -> ( b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ b^{118, 3}_0) c in CNF: c -b^{118, 2}_2 ∨ -b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ -p_236 ∨ b^{118, 3}_2 c -b^{118, 2}_2 ∨ -b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ -p_236 ∨ -b^{118, 3}_1 c -b^{118, 2}_2 ∨ -b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ -p_236 ∨ b^{118, 3}_0 c in DIMACS: -19976 -19977 19978 -236 19979 0 -19976 -19977 19978 -236 -19980 0 -19976 -19977 19978 -236 19981 0 c -1+1 --> 0 c ( b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ b^{118, 2}_0 ∧ p_236) -> (-b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ -b^{118, 3}_0) c in CNF: c -b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ -p_236 ∨ -b^{118, 3}_2 c -b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ -p_236 ∨ -b^{118, 3}_1 c -b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ -p_236 ∨ -b^{118, 3}_0 c in DIMACS: -19976 19977 -19978 -236 -19979 0 -19976 19977 -19978 -236 -19980 0 -19976 19977 -19978 -236 -19981 0 c 0+1 --> 1 c (-b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ -b^{118, 2}_0 ∧ p_236) -> (-b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ b^{118, 3}_0) c in CNF: c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ -p_236 ∨ -b^{118, 3}_2 c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ -p_236 ∨ -b^{118, 3}_1 c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ -p_236 ∨ b^{118, 3}_0 c in DIMACS: 19976 19977 19978 -236 -19979 0 19976 19977 19978 -236 -19980 0 19976 19977 19978 -236 19981 0 c 1+1 --> 2 c (-b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ b^{118, 2}_0 ∧ p_236) -> (-b^{118, 3}_2 ∧ b^{118, 3}_1 ∧ -b^{118, 3}_0) c in CNF: c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ -p_236 ∨ -b^{118, 3}_2 c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ -p_236 ∨ b^{118, 3}_1 c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ -p_236 ∨ -b^{118, 3}_0 c in DIMACS: 19976 19977 -19978 -236 -19979 0 19976 19977 -19978 -236 19980 0 19976 19977 -19978 -236 -19981 0 c 2+1 --> break c (-b^{118, 2}_2 ∧ b^{118, 2}_1 ∧ -b^{118, 2}_0 ∧ p_236) -> break c in CNF: c b^{118, 2}_2 ∨ -b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ -p_236 ∨ break c in DIMACS: 19976 -19977 19978 -236 1162 0 c 2-1 --> 1 c (-b^{118, 2}_2 ∧ b^{118, 2}_1 ∧ -b^{118, 2}_0 ∧ -p_236) -> (-b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ b^{118, 3}_0) c in CNF: c b^{118, 2}_2 ∨ -b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ p_236 ∨ -b^{118, 3}_2 c b^{118, 2}_2 ∨ -b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ p_236 ∨ -b^{118, 3}_1 c b^{118, 2}_2 ∨ -b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ p_236 ∨ b^{118, 3}_0 c in DIMACS: 19976 -19977 19978 236 -19979 0 19976 -19977 19978 236 -19980 0 19976 -19977 19978 236 19981 0 c 1-1 --> 0 c (-b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ b^{118, 2}_0 ∧ -p_236) -> (-b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ -b^{118, 3}_0) c in CNF: c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ p_236 ∨ -b^{118, 3}_2 c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ p_236 ∨ -b^{118, 3}_1 c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ p_236 ∨ -b^{118, 3}_0 c in DIMACS: 19976 19977 -19978 236 -19979 0 19976 19977 -19978 236 -19980 0 19976 19977 -19978 236 -19981 0 c 0-1 --> -1 c (-b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ -b^{118, 2}_0 ∧ -p_236) -> ( b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ b^{118, 3}_0) c in CNF: c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ p_236 ∨ b^{118, 3}_2 c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ p_236 ∨ -b^{118, 3}_1 c b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ p_236 ∨ b^{118, 3}_0 c in DIMACS: 19976 19977 19978 236 19979 0 19976 19977 19978 236 -19980 0 19976 19977 19978 236 19981 0 c -1-1 --> -2 c ( b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ b^{118, 2}_0 ∧ -p_236) -> ( b^{118, 3}_2 ∧ b^{118, 3}_1 ∧ -b^{118, 3}_0) c in CNF: c -b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ p_236 ∨ b^{118, 3}_2 c -b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ p_236 ∨ b^{118, 3}_1 c -b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ p_236 ∨ -b^{118, 3}_0 c in DIMACS: -19976 19977 -19978 236 19979 0 -19976 19977 -19978 236 19980 0 -19976 19977 -19978 236 -19981 0 c -2-1 --> break c ( b^{118, 2}_2 ∧ b^{118, 2}_1 ∧ -b^{118, 2}_0 ∧ -p_236) -> break c in CNF: c -b^{118, 2}_2 ∨ -b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ p_236 ∨ break c in DIMACS: -19976 -19977 19978 236 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{118, 2}_2 ∧ -b^{118, 2}_1 ∧ -b^{118, 2}_0 ∧ true) c in CNF: c -b^{118, 2}_2 ∨ b^{118, 2}_1 ∨ b^{118, 2}_0 ∨ false c in DIMACS: -19976 19977 19978 0 c 3 does not represent an automaton state. c -(-b^{118, 2}_2 ∧ b^{118, 2}_1 ∧ b^{118, 2}_0 ∧ true) c in CNF: c b^{118, 2}_2 ∨ -b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ false c in DIMACS: 19976 -19977 -19978 0 c -3 does not represent an automaton state. c -( b^{118, 2}_2 ∧ b^{118, 2}_1 ∧ b^{118, 2}_0 ∧ true) c in CNF: c -b^{118, 2}_2 ∨ -b^{118, 2}_1 ∨ -b^{118, 2}_0 ∨ false c in DIMACS: -19976 -19977 -19978 0 c i = 3 c -2+1 --> -1 c ( b^{118, 3}_2 ∧ b^{118, 3}_1 ∧ -b^{118, 3}_0 ∧ p_354) -> ( b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ b^{118, 4}_0) c in CNF: c -b^{118, 3}_2 ∨ -b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ -p_354 ∨ b^{118, 4}_2 c -b^{118, 3}_2 ∨ -b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ -p_354 ∨ -b^{118, 4}_1 c -b^{118, 3}_2 ∨ -b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ -p_354 ∨ b^{118, 4}_0 c in DIMACS: -19979 -19980 19981 -354 19982 0 -19979 -19980 19981 -354 -19983 0 -19979 -19980 19981 -354 19984 0 c -1+1 --> 0 c ( b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ b^{118, 3}_0 ∧ p_354) -> (-b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ -b^{118, 4}_0) c in CNF: c -b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ -p_354 ∨ -b^{118, 4}_2 c -b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ -p_354 ∨ -b^{118, 4}_1 c -b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ -p_354 ∨ -b^{118, 4}_0 c in DIMACS: -19979 19980 -19981 -354 -19982 0 -19979 19980 -19981 -354 -19983 0 -19979 19980 -19981 -354 -19984 0 c 0+1 --> 1 c (-b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ -b^{118, 3}_0 ∧ p_354) -> (-b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ b^{118, 4}_0) c in CNF: c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ -p_354 ∨ -b^{118, 4}_2 c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ -p_354 ∨ -b^{118, 4}_1 c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ -p_354 ∨ b^{118, 4}_0 c in DIMACS: 19979 19980 19981 -354 -19982 0 19979 19980 19981 -354 -19983 0 19979 19980 19981 -354 19984 0 c 1+1 --> 2 c (-b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ b^{118, 3}_0 ∧ p_354) -> (-b^{118, 4}_2 ∧ b^{118, 4}_1 ∧ -b^{118, 4}_0) c in CNF: c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ -p_354 ∨ -b^{118, 4}_2 c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ -p_354 ∨ b^{118, 4}_1 c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ -p_354 ∨ -b^{118, 4}_0 c in DIMACS: 19979 19980 -19981 -354 -19982 0 19979 19980 -19981 -354 19983 0 19979 19980 -19981 -354 -19984 0 c 2+1 --> break c (-b^{118, 3}_2 ∧ b^{118, 3}_1 ∧ -b^{118, 3}_0 ∧ p_354) -> break c in CNF: c b^{118, 3}_2 ∨ -b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ -p_354 ∨ break c in DIMACS: 19979 -19980 19981 -354 1162 0 c 2-1 --> 1 c (-b^{118, 3}_2 ∧ b^{118, 3}_1 ∧ -b^{118, 3}_0 ∧ -p_354) -> (-b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ b^{118, 4}_0) c in CNF: c b^{118, 3}_2 ∨ -b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ p_354 ∨ -b^{118, 4}_2 c b^{118, 3}_2 ∨ -b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ p_354 ∨ -b^{118, 4}_1 c b^{118, 3}_2 ∨ -b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ p_354 ∨ b^{118, 4}_0 c in DIMACS: 19979 -19980 19981 354 -19982 0 19979 -19980 19981 354 -19983 0 19979 -19980 19981 354 19984 0 c 1-1 --> 0 c (-b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ b^{118, 3}_0 ∧ -p_354) -> (-b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ -b^{118, 4}_0) c in CNF: c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ p_354 ∨ -b^{118, 4}_2 c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ p_354 ∨ -b^{118, 4}_1 c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ p_354 ∨ -b^{118, 4}_0 c in DIMACS: 19979 19980 -19981 354 -19982 0 19979 19980 -19981 354 -19983 0 19979 19980 -19981 354 -19984 0 c 0-1 --> -1 c (-b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ -b^{118, 3}_0 ∧ -p_354) -> ( b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ b^{118, 4}_0) c in CNF: c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ p_354 ∨ b^{118, 4}_2 c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ p_354 ∨ -b^{118, 4}_1 c b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ p_354 ∨ b^{118, 4}_0 c in DIMACS: 19979 19980 19981 354 19982 0 19979 19980 19981 354 -19983 0 19979 19980 19981 354 19984 0 c -1-1 --> -2 c ( b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ b^{118, 3}_0 ∧ -p_354) -> ( b^{118, 4}_2 ∧ b^{118, 4}_1 ∧ -b^{118, 4}_0) c in CNF: c -b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ p_354 ∨ b^{118, 4}_2 c -b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ p_354 ∨ b^{118, 4}_1 c -b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ p_354 ∨ -b^{118, 4}_0 c in DIMACS: -19979 19980 -19981 354 19982 0 -19979 19980 -19981 354 19983 0 -19979 19980 -19981 354 -19984 0 c -2-1 --> break c ( b^{118, 3}_2 ∧ b^{118, 3}_1 ∧ -b^{118, 3}_0 ∧ -p_354) -> break c in CNF: c -b^{118, 3}_2 ∨ -b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ p_354 ∨ break c in DIMACS: -19979 -19980 19981 354 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{118, 3}_2 ∧ -b^{118, 3}_1 ∧ -b^{118, 3}_0 ∧ true) c in CNF: c -b^{118, 3}_2 ∨ b^{118, 3}_1 ∨ b^{118, 3}_0 ∨ false c in DIMACS: -19979 19980 19981 0 c 3 does not represent an automaton state. c -(-b^{118, 3}_2 ∧ b^{118, 3}_1 ∧ b^{118, 3}_0 ∧ true) c in CNF: c b^{118, 3}_2 ∨ -b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ false c in DIMACS: 19979 -19980 -19981 0 c -3 does not represent an automaton state. c -( b^{118, 3}_2 ∧ b^{118, 3}_1 ∧ b^{118, 3}_0 ∧ true) c in CNF: c -b^{118, 3}_2 ∨ -b^{118, 3}_1 ∨ -b^{118, 3}_0 ∨ false c in DIMACS: -19979 -19980 -19981 0 c i = 4 c -2+1 --> -1 c ( b^{118, 4}_2 ∧ b^{118, 4}_1 ∧ -b^{118, 4}_0 ∧ p_472) -> ( b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ b^{118, 5}_0) c in CNF: c -b^{118, 4}_2 ∨ -b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ -p_472 ∨ b^{118, 5}_2 c -b^{118, 4}_2 ∨ -b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ -p_472 ∨ -b^{118, 5}_1 c -b^{118, 4}_2 ∨ -b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ -p_472 ∨ b^{118, 5}_0 c in DIMACS: -19982 -19983 19984 -472 19985 0 -19982 -19983 19984 -472 -19986 0 -19982 -19983 19984 -472 19987 0 c -1+1 --> 0 c ( b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ b^{118, 4}_0 ∧ p_472) -> (-b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ -b^{118, 5}_0) c in CNF: c -b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ -p_472 ∨ -b^{118, 5}_2 c -b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ -p_472 ∨ -b^{118, 5}_1 c -b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ -p_472 ∨ -b^{118, 5}_0 c in DIMACS: -19982 19983 -19984 -472 -19985 0 -19982 19983 -19984 -472 -19986 0 -19982 19983 -19984 -472 -19987 0 c 0+1 --> 1 c (-b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ -b^{118, 4}_0 ∧ p_472) -> (-b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ b^{118, 5}_0) c in CNF: c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ -p_472 ∨ -b^{118, 5}_2 c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ -p_472 ∨ -b^{118, 5}_1 c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ -p_472 ∨ b^{118, 5}_0 c in DIMACS: 19982 19983 19984 -472 -19985 0 19982 19983 19984 -472 -19986 0 19982 19983 19984 -472 19987 0 c 1+1 --> 2 c (-b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ b^{118, 4}_0 ∧ p_472) -> (-b^{118, 5}_2 ∧ b^{118, 5}_1 ∧ -b^{118, 5}_0) c in CNF: c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ -p_472 ∨ -b^{118, 5}_2 c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ -p_472 ∨ b^{118, 5}_1 c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ -p_472 ∨ -b^{118, 5}_0 c in DIMACS: 19982 19983 -19984 -472 -19985 0 19982 19983 -19984 -472 19986 0 19982 19983 -19984 -472 -19987 0 c 2+1 --> break c (-b^{118, 4}_2 ∧ b^{118, 4}_1 ∧ -b^{118, 4}_0 ∧ p_472) -> break c in CNF: c b^{118, 4}_2 ∨ -b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ -p_472 ∨ break c in DIMACS: 19982 -19983 19984 -472 1162 0 c 2-1 --> 1 c (-b^{118, 4}_2 ∧ b^{118, 4}_1 ∧ -b^{118, 4}_0 ∧ -p_472) -> (-b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ b^{118, 5}_0) c in CNF: c b^{118, 4}_2 ∨ -b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ p_472 ∨ -b^{118, 5}_2 c b^{118, 4}_2 ∨ -b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ p_472 ∨ -b^{118, 5}_1 c b^{118, 4}_2 ∨ -b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ p_472 ∨ b^{118, 5}_0 c in DIMACS: 19982 -19983 19984 472 -19985 0 19982 -19983 19984 472 -19986 0 19982 -19983 19984 472 19987 0 c 1-1 --> 0 c (-b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ b^{118, 4}_0 ∧ -p_472) -> (-b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ -b^{118, 5}_0) c in CNF: c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ p_472 ∨ -b^{118, 5}_2 c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ p_472 ∨ -b^{118, 5}_1 c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ p_472 ∨ -b^{118, 5}_0 c in DIMACS: 19982 19983 -19984 472 -19985 0 19982 19983 -19984 472 -19986 0 19982 19983 -19984 472 -19987 0 c 0-1 --> -1 c (-b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ -b^{118, 4}_0 ∧ -p_472) -> ( b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ b^{118, 5}_0) c in CNF: c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ p_472 ∨ b^{118, 5}_2 c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ p_472 ∨ -b^{118, 5}_1 c b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ p_472 ∨ b^{118, 5}_0 c in DIMACS: 19982 19983 19984 472 19985 0 19982 19983 19984 472 -19986 0 19982 19983 19984 472 19987 0 c -1-1 --> -2 c ( b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ b^{118, 4}_0 ∧ -p_472) -> ( b^{118, 5}_2 ∧ b^{118, 5}_1 ∧ -b^{118, 5}_0) c in CNF: c -b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ p_472 ∨ b^{118, 5}_2 c -b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ p_472 ∨ b^{118, 5}_1 c -b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ p_472 ∨ -b^{118, 5}_0 c in DIMACS: -19982 19983 -19984 472 19985 0 -19982 19983 -19984 472 19986 0 -19982 19983 -19984 472 -19987 0 c -2-1 --> break c ( b^{118, 4}_2 ∧ b^{118, 4}_1 ∧ -b^{118, 4}_0 ∧ -p_472) -> break c in CNF: c -b^{118, 4}_2 ∨ -b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ p_472 ∨ break c in DIMACS: -19982 -19983 19984 472 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{118, 4}_2 ∧ -b^{118, 4}_1 ∧ -b^{118, 4}_0 ∧ true) c in CNF: c -b^{118, 4}_2 ∨ b^{118, 4}_1 ∨ b^{118, 4}_0 ∨ false c in DIMACS: -19982 19983 19984 0 c 3 does not represent an automaton state. c -(-b^{118, 4}_2 ∧ b^{118, 4}_1 ∧ b^{118, 4}_0 ∧ true) c in CNF: c b^{118, 4}_2 ∨ -b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ false c in DIMACS: 19982 -19983 -19984 0 c -3 does not represent an automaton state. c -( b^{118, 4}_2 ∧ b^{118, 4}_1 ∧ b^{118, 4}_0 ∧ true) c in CNF: c -b^{118, 4}_2 ∨ -b^{118, 4}_1 ∨ -b^{118, 4}_0 ∨ false c in DIMACS: -19982 -19983 -19984 0 c i = 5 c -2+1 --> -1 c ( b^{118, 5}_2 ∧ b^{118, 5}_1 ∧ -b^{118, 5}_0 ∧ p_590) -> ( b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ b^{118, 6}_0) c in CNF: c -b^{118, 5}_2 ∨ -b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ -p_590 ∨ b^{118, 6}_2 c -b^{118, 5}_2 ∨ -b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ -p_590 ∨ -b^{118, 6}_1 c -b^{118, 5}_2 ∨ -b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ -p_590 ∨ b^{118, 6}_0 c in DIMACS: -19985 -19986 19987 -590 19988 0 -19985 -19986 19987 -590 -19989 0 -19985 -19986 19987 -590 19990 0 c -1+1 --> 0 c ( b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ b^{118, 5}_0 ∧ p_590) -> (-b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ -b^{118, 6}_0) c in CNF: c -b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ -p_590 ∨ -b^{118, 6}_2 c -b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ -p_590 ∨ -b^{118, 6}_1 c -b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ -p_590 ∨ -b^{118, 6}_0 c in DIMACS: -19985 19986 -19987 -590 -19988 0 -19985 19986 -19987 -590 -19989 0 -19985 19986 -19987 -590 -19990 0 c 0+1 --> 1 c (-b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ -b^{118, 5}_0 ∧ p_590) -> (-b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ b^{118, 6}_0) c in CNF: c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ -p_590 ∨ -b^{118, 6}_2 c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ -p_590 ∨ -b^{118, 6}_1 c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ -p_590 ∨ b^{118, 6}_0 c in DIMACS: 19985 19986 19987 -590 -19988 0 19985 19986 19987 -590 -19989 0 19985 19986 19987 -590 19990 0 c 1+1 --> 2 c (-b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ b^{118, 5}_0 ∧ p_590) -> (-b^{118, 6}_2 ∧ b^{118, 6}_1 ∧ -b^{118, 6}_0) c in CNF: c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ -p_590 ∨ -b^{118, 6}_2 c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ -p_590 ∨ b^{118, 6}_1 c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ -p_590 ∨ -b^{118, 6}_0 c in DIMACS: 19985 19986 -19987 -590 -19988 0 19985 19986 -19987 -590 19989 0 19985 19986 -19987 -590 -19990 0 c 2+1 --> break c (-b^{118, 5}_2 ∧ b^{118, 5}_1 ∧ -b^{118, 5}_0 ∧ p_590) -> break c in CNF: c b^{118, 5}_2 ∨ -b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ -p_590 ∨ break c in DIMACS: 19985 -19986 19987 -590 1162 0 c 2-1 --> 1 c (-b^{118, 5}_2 ∧ b^{118, 5}_1 ∧ -b^{118, 5}_0 ∧ -p_590) -> (-b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ b^{118, 6}_0) c in CNF: c b^{118, 5}_2 ∨ -b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ p_590 ∨ -b^{118, 6}_2 c b^{118, 5}_2 ∨ -b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ p_590 ∨ -b^{118, 6}_1 c b^{118, 5}_2 ∨ -b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ p_590 ∨ b^{118, 6}_0 c in DIMACS: 19985 -19986 19987 590 -19988 0 19985 -19986 19987 590 -19989 0 19985 -19986 19987 590 19990 0 c 1-1 --> 0 c (-b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ b^{118, 5}_0 ∧ -p_590) -> (-b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ -b^{118, 6}_0) c in CNF: c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ p_590 ∨ -b^{118, 6}_2 c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ p_590 ∨ -b^{118, 6}_1 c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ p_590 ∨ -b^{118, 6}_0 c in DIMACS: 19985 19986 -19987 590 -19988 0 19985 19986 -19987 590 -19989 0 19985 19986 -19987 590 -19990 0 c 0-1 --> -1 c (-b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ -b^{118, 5}_0 ∧ -p_590) -> ( b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ b^{118, 6}_0) c in CNF: c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ p_590 ∨ b^{118, 6}_2 c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ p_590 ∨ -b^{118, 6}_1 c b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ p_590 ∨ b^{118, 6}_0 c in DIMACS: 19985 19986 19987 590 19988 0 19985 19986 19987 590 -19989 0 19985 19986 19987 590 19990 0 c -1-1 --> -2 c ( b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ b^{118, 5}_0 ∧ -p_590) -> ( b^{118, 6}_2 ∧ b^{118, 6}_1 ∧ -b^{118, 6}_0) c in CNF: c -b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ p_590 ∨ b^{118, 6}_2 c -b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ p_590 ∨ b^{118, 6}_1 c -b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ p_590 ∨ -b^{118, 6}_0 c in DIMACS: -19985 19986 -19987 590 19988 0 -19985 19986 -19987 590 19989 0 -19985 19986 -19987 590 -19990 0 c -2-1 --> break c ( b^{118, 5}_2 ∧ b^{118, 5}_1 ∧ -b^{118, 5}_0 ∧ -p_590) -> break c in CNF: c -b^{118, 5}_2 ∨ -b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ p_590 ∨ break c in DIMACS: -19985 -19986 19987 590 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{118, 5}_2 ∧ -b^{118, 5}_1 ∧ -b^{118, 5}_0 ∧ true) c in CNF: c -b^{118, 5}_2 ∨ b^{118, 5}_1 ∨ b^{118, 5}_0 ∨ false c in DIMACS: -19985 19986 19987 0 c 3 does not represent an automaton state. c -(-b^{118, 5}_2 ∧ b^{118, 5}_1 ∧ b^{118, 5}_0 ∧ true) c in CNF: c b^{118, 5}_2 ∨ -b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ false c in DIMACS: 19985 -19986 -19987 0 c -3 does not represent an automaton state. c -( b^{118, 5}_2 ∧ b^{118, 5}_1 ∧ b^{118, 5}_0 ∧ true) c in CNF: c -b^{118, 5}_2 ∨ -b^{118, 5}_1 ∨ -b^{118, 5}_0 ∨ false c in DIMACS: -19985 -19986 -19987 0 c i = 6 c -2+1 --> -1 c ( b^{118, 6}_2 ∧ b^{118, 6}_1 ∧ -b^{118, 6}_0 ∧ p_708) -> ( b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ b^{118, 7}_0) c in CNF: c -b^{118, 6}_2 ∨ -b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ -p_708 ∨ b^{118, 7}_2 c -b^{118, 6}_2 ∨ -b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ -p_708 ∨ -b^{118, 7}_1 c -b^{118, 6}_2 ∨ -b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ -p_708 ∨ b^{118, 7}_0 c in DIMACS: -19988 -19989 19990 -708 19991 0 -19988 -19989 19990 -708 -19992 0 -19988 -19989 19990 -708 19993 0 c -1+1 --> 0 c ( b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ b^{118, 6}_0 ∧ p_708) -> (-b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ -b^{118, 7}_0) c in CNF: c -b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ -p_708 ∨ -b^{118, 7}_2 c -b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ -p_708 ∨ -b^{118, 7}_1 c -b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ -p_708 ∨ -b^{118, 7}_0 c in DIMACS: -19988 19989 -19990 -708 -19991 0 -19988 19989 -19990 -708 -19992 0 -19988 19989 -19990 -708 -19993 0 c 0+1 --> 1 c (-b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ -b^{118, 6}_0 ∧ p_708) -> (-b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ b^{118, 7}_0) c in CNF: c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ -p_708 ∨ -b^{118, 7}_2 c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ -p_708 ∨ -b^{118, 7}_1 c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ -p_708 ∨ b^{118, 7}_0 c in DIMACS: 19988 19989 19990 -708 -19991 0 19988 19989 19990 -708 -19992 0 19988 19989 19990 -708 19993 0 c 1+1 --> 2 c (-b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ b^{118, 6}_0 ∧ p_708) -> (-b^{118, 7}_2 ∧ b^{118, 7}_1 ∧ -b^{118, 7}_0) c in CNF: c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ -p_708 ∨ -b^{118, 7}_2 c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ -p_708 ∨ b^{118, 7}_1 c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ -p_708 ∨ -b^{118, 7}_0 c in DIMACS: 19988 19989 -19990 -708 -19991 0 19988 19989 -19990 -708 19992 0 19988 19989 -19990 -708 -19993 0 c 2+1 --> break c (-b^{118, 6}_2 ∧ b^{118, 6}_1 ∧ -b^{118, 6}_0 ∧ p_708) -> break c in CNF: c b^{118, 6}_2 ∨ -b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ -p_708 ∨ break c in DIMACS: 19988 -19989 19990 -708 1162 0 c 2-1 --> 1 c (-b^{118, 6}_2 ∧ b^{118, 6}_1 ∧ -b^{118, 6}_0 ∧ -p_708) -> (-b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ b^{118, 7}_0) c in CNF: c b^{118, 6}_2 ∨ -b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ p_708 ∨ -b^{118, 7}_2 c b^{118, 6}_2 ∨ -b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ p_708 ∨ -b^{118, 7}_1 c b^{118, 6}_2 ∨ -b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ p_708 ∨ b^{118, 7}_0 c in DIMACS: 19988 -19989 19990 708 -19991 0 19988 -19989 19990 708 -19992 0 19988 -19989 19990 708 19993 0 c 1-1 --> 0 c (-b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ b^{118, 6}_0 ∧ -p_708) -> (-b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ -b^{118, 7}_0) c in CNF: c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ p_708 ∨ -b^{118, 7}_2 c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ p_708 ∨ -b^{118, 7}_1 c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ p_708 ∨ -b^{118, 7}_0 c in DIMACS: 19988 19989 -19990 708 -19991 0 19988 19989 -19990 708 -19992 0 19988 19989 -19990 708 -19993 0 c 0-1 --> -1 c (-b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ -b^{118, 6}_0 ∧ -p_708) -> ( b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ b^{118, 7}_0) c in CNF: c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ p_708 ∨ b^{118, 7}_2 c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ p_708 ∨ -b^{118, 7}_1 c b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ p_708 ∨ b^{118, 7}_0 c in DIMACS: 19988 19989 19990 708 19991 0 19988 19989 19990 708 -19992 0 19988 19989 19990 708 19993 0 c -1-1 --> -2 c ( b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ b^{118, 6}_0 ∧ -p_708) -> ( b^{118, 7}_2 ∧ b^{118, 7}_1 ∧ -b^{118, 7}_0) c in CNF: c -b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ p_708 ∨ b^{118, 7}_2 c -b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ p_708 ∨ b^{118, 7}_1 c -b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ p_708 ∨ -b^{118, 7}_0 c in DIMACS: -19988 19989 -19990 708 19991 0 -19988 19989 -19990 708 19992 0 -19988 19989 -19990 708 -19993 0 c -2-1 --> break c ( b^{118, 6}_2 ∧ b^{118, 6}_1 ∧ -b^{118, 6}_0 ∧ -p_708) -> break c in CNF: c -b^{118, 6}_2 ∨ -b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ p_708 ∨ break c in DIMACS: -19988 -19989 19990 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{118, 6}_2 ∧ -b^{118, 6}_1 ∧ -b^{118, 6}_0 ∧ true) c in CNF: c -b^{118, 6}_2 ∨ b^{118, 6}_1 ∨ b^{118, 6}_0 ∨ false c in DIMACS: -19988 19989 19990 0 c 3 does not represent an automaton state. c -(-b^{118, 6}_2 ∧ b^{118, 6}_1 ∧ b^{118, 6}_0 ∧ true) c in CNF: c b^{118, 6}_2 ∨ -b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ false c in DIMACS: 19988 -19989 -19990 0 c -3 does not represent an automaton state. c -( b^{118, 6}_2 ∧ b^{118, 6}_1 ∧ b^{118, 6}_0 ∧ true) c in CNF: c -b^{118, 6}_2 ∨ -b^{118, 6}_1 ∨ -b^{118, 6}_0 ∨ false c in DIMACS: -19988 -19989 -19990 0 c i = 7 c -2+1 --> -1 c ( b^{118, 7}_2 ∧ b^{118, 7}_1 ∧ -b^{118, 7}_0 ∧ p_826) -> ( b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ b^{118, 8}_0) c in CNF: c -b^{118, 7}_2 ∨ -b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ -p_826 ∨ b^{118, 8}_2 c -b^{118, 7}_2 ∨ -b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ -p_826 ∨ -b^{118, 8}_1 c -b^{118, 7}_2 ∨ -b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ -p_826 ∨ b^{118, 8}_0 c in DIMACS: -19991 -19992 19993 -826 19994 0 -19991 -19992 19993 -826 -19995 0 -19991 -19992 19993 -826 19996 0 c -1+1 --> 0 c ( b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ b^{118, 7}_0 ∧ p_826) -> (-b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ -b^{118, 8}_0) c in CNF: c -b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ -p_826 ∨ -b^{118, 8}_2 c -b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ -p_826 ∨ -b^{118, 8}_1 c -b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ -p_826 ∨ -b^{118, 8}_0 c in DIMACS: -19991 19992 -19993 -826 -19994 0 -19991 19992 -19993 -826 -19995 0 -19991 19992 -19993 -826 -19996 0 c 0+1 --> 1 c (-b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ -b^{118, 7}_0 ∧ p_826) -> (-b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ b^{118, 8}_0) c in CNF: c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ -p_826 ∨ -b^{118, 8}_2 c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ -p_826 ∨ -b^{118, 8}_1 c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ -p_826 ∨ b^{118, 8}_0 c in DIMACS: 19991 19992 19993 -826 -19994 0 19991 19992 19993 -826 -19995 0 19991 19992 19993 -826 19996 0 c 1+1 --> 2 c (-b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ b^{118, 7}_0 ∧ p_826) -> (-b^{118, 8}_2 ∧ b^{118, 8}_1 ∧ -b^{118, 8}_0) c in CNF: c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ -p_826 ∨ -b^{118, 8}_2 c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ -p_826 ∨ b^{118, 8}_1 c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ -p_826 ∨ -b^{118, 8}_0 c in DIMACS: 19991 19992 -19993 -826 -19994 0 19991 19992 -19993 -826 19995 0 19991 19992 -19993 -826 -19996 0 c 2+1 --> break c (-b^{118, 7}_2 ∧ b^{118, 7}_1 ∧ -b^{118, 7}_0 ∧ p_826) -> break c in CNF: c b^{118, 7}_2 ∨ -b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ -p_826 ∨ break c in DIMACS: 19991 -19992 19993 -826 1162 0 c 2-1 --> 1 c (-b^{118, 7}_2 ∧ b^{118, 7}_1 ∧ -b^{118, 7}_0 ∧ -p_826) -> (-b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ b^{118, 8}_0) c in CNF: c b^{118, 7}_2 ∨ -b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ p_826 ∨ -b^{118, 8}_2 c b^{118, 7}_2 ∨ -b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ p_826 ∨ -b^{118, 8}_1 c b^{118, 7}_2 ∨ -b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ p_826 ∨ b^{118, 8}_0 c in DIMACS: 19991 -19992 19993 826 -19994 0 19991 -19992 19993 826 -19995 0 19991 -19992 19993 826 19996 0 c 1-1 --> 0 c (-b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ b^{118, 7}_0 ∧ -p_826) -> (-b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ -b^{118, 8}_0) c in CNF: c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ p_826 ∨ -b^{118, 8}_2 c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ p_826 ∨ -b^{118, 8}_1 c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ p_826 ∨ -b^{118, 8}_0 c in DIMACS: 19991 19992 -19993 826 -19994 0 19991 19992 -19993 826 -19995 0 19991 19992 -19993 826 -19996 0 c 0-1 --> -1 c (-b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ -b^{118, 7}_0 ∧ -p_826) -> ( b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ b^{118, 8}_0) c in CNF: c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ p_826 ∨ b^{118, 8}_2 c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ p_826 ∨ -b^{118, 8}_1 c b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ p_826 ∨ b^{118, 8}_0 c in DIMACS: 19991 19992 19993 826 19994 0 19991 19992 19993 826 -19995 0 19991 19992 19993 826 19996 0 c -1-1 --> -2 c ( b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ b^{118, 7}_0 ∧ -p_826) -> ( b^{118, 8}_2 ∧ b^{118, 8}_1 ∧ -b^{118, 8}_0) c in CNF: c -b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ p_826 ∨ b^{118, 8}_2 c -b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ p_826 ∨ b^{118, 8}_1 c -b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ p_826 ∨ -b^{118, 8}_0 c in DIMACS: -19991 19992 -19993 826 19994 0 -19991 19992 -19993 826 19995 0 -19991 19992 -19993 826 -19996 0 c -2-1 --> break c ( b^{118, 7}_2 ∧ b^{118, 7}_1 ∧ -b^{118, 7}_0 ∧ -p_826) -> break c in CNF: c -b^{118, 7}_2 ∨ -b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ p_826 ∨ break c in DIMACS: -19991 -19992 19993 826 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{118, 7}_2 ∧ -b^{118, 7}_1 ∧ -b^{118, 7}_0 ∧ true) c in CNF: c -b^{118, 7}_2 ∨ b^{118, 7}_1 ∨ b^{118, 7}_0 ∨ false c in DIMACS: -19991 19992 19993 0 c 3 does not represent an automaton state. c -(-b^{118, 7}_2 ∧ b^{118, 7}_1 ∧ b^{118, 7}_0 ∧ true) c in CNF: c b^{118, 7}_2 ∨ -b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ false c in DIMACS: 19991 -19992 -19993 0 c -3 does not represent an automaton state. c -( b^{118, 7}_2 ∧ b^{118, 7}_1 ∧ b^{118, 7}_0 ∧ true) c in CNF: c -b^{118, 7}_2 ∨ -b^{118, 7}_1 ∨ -b^{118, 7}_0 ∨ false c in DIMACS: -19991 -19992 -19993 0 c i = 8 c -2+1 --> -1 c ( b^{118, 8}_2 ∧ b^{118, 8}_1 ∧ -b^{118, 8}_0 ∧ p_944) -> ( b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ b^{118, 9}_0) c in CNF: c -b^{118, 8}_2 ∨ -b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ -p_944 ∨ b^{118, 9}_2 c -b^{118, 8}_2 ∨ -b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ -p_944 ∨ -b^{118, 9}_1 c -b^{118, 8}_2 ∨ -b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ -p_944 ∨ b^{118, 9}_0 c in DIMACS: -19994 -19995 19996 -944 19997 0 -19994 -19995 19996 -944 -19998 0 -19994 -19995 19996 -944 19999 0 c -1+1 --> 0 c ( b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ b^{118, 8}_0 ∧ p_944) -> (-b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ -b^{118, 9}_0) c in CNF: c -b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ -p_944 ∨ -b^{118, 9}_2 c -b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ -p_944 ∨ -b^{118, 9}_1 c -b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ -p_944 ∨ -b^{118, 9}_0 c in DIMACS: -19994 19995 -19996 -944 -19997 0 -19994 19995 -19996 -944 -19998 0 -19994 19995 -19996 -944 -19999 0 c 0+1 --> 1 c (-b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ -b^{118, 8}_0 ∧ p_944) -> (-b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ b^{118, 9}_0) c in CNF: c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ -p_944 ∨ -b^{118, 9}_2 c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ -p_944 ∨ -b^{118, 9}_1 c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ -p_944 ∨ b^{118, 9}_0 c in DIMACS: 19994 19995 19996 -944 -19997 0 19994 19995 19996 -944 -19998 0 19994 19995 19996 -944 19999 0 c 1+1 --> 2 c (-b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ b^{118, 8}_0 ∧ p_944) -> (-b^{118, 9}_2 ∧ b^{118, 9}_1 ∧ -b^{118, 9}_0) c in CNF: c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ -p_944 ∨ -b^{118, 9}_2 c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ -p_944 ∨ b^{118, 9}_1 c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ -p_944 ∨ -b^{118, 9}_0 c in DIMACS: 19994 19995 -19996 -944 -19997 0 19994 19995 -19996 -944 19998 0 19994 19995 -19996 -944 -19999 0 c 2+1 --> break c (-b^{118, 8}_2 ∧ b^{118, 8}_1 ∧ -b^{118, 8}_0 ∧ p_944) -> break c in CNF: c b^{118, 8}_2 ∨ -b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ -p_944 ∨ break c in DIMACS: 19994 -19995 19996 -944 1162 0 c 2-1 --> 1 c (-b^{118, 8}_2 ∧ b^{118, 8}_1 ∧ -b^{118, 8}_0 ∧ -p_944) -> (-b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ b^{118, 9}_0) c in CNF: c b^{118, 8}_2 ∨ -b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ p_944 ∨ -b^{118, 9}_2 c b^{118, 8}_2 ∨ -b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ p_944 ∨ -b^{118, 9}_1 c b^{118, 8}_2 ∨ -b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ p_944 ∨ b^{118, 9}_0 c in DIMACS: 19994 -19995 19996 944 -19997 0 19994 -19995 19996 944 -19998 0 19994 -19995 19996 944 19999 0 c 1-1 --> 0 c (-b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ b^{118, 8}_0 ∧ -p_944) -> (-b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ -b^{118, 9}_0) c in CNF: c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ p_944 ∨ -b^{118, 9}_2 c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ p_944 ∨ -b^{118, 9}_1 c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ p_944 ∨ -b^{118, 9}_0 c in DIMACS: 19994 19995 -19996 944 -19997 0 19994 19995 -19996 944 -19998 0 19994 19995 -19996 944 -19999 0 c 0-1 --> -1 c (-b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ -b^{118, 8}_0 ∧ -p_944) -> ( b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ b^{118, 9}_0) c in CNF: c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ p_944 ∨ b^{118, 9}_2 c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ p_944 ∨ -b^{118, 9}_1 c b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ p_944 ∨ b^{118, 9}_0 c in DIMACS: 19994 19995 19996 944 19997 0 19994 19995 19996 944 -19998 0 19994 19995 19996 944 19999 0 c -1-1 --> -2 c ( b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ b^{118, 8}_0 ∧ -p_944) -> ( b^{118, 9}_2 ∧ b^{118, 9}_1 ∧ -b^{118, 9}_0) c in CNF: c -b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ p_944 ∨ b^{118, 9}_2 c -b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ p_944 ∨ b^{118, 9}_1 c -b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ p_944 ∨ -b^{118, 9}_0 c in DIMACS: -19994 19995 -19996 944 19997 0 -19994 19995 -19996 944 19998 0 -19994 19995 -19996 944 -19999 0 c -2-1 --> break c ( b^{118, 8}_2 ∧ b^{118, 8}_1 ∧ -b^{118, 8}_0 ∧ -p_944) -> break c in CNF: c -b^{118, 8}_2 ∨ -b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ p_944 ∨ break c in DIMACS: -19994 -19995 19996 944 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{118, 8}_2 ∧ -b^{118, 8}_1 ∧ -b^{118, 8}_0 ∧ true) c in CNF: c -b^{118, 8}_2 ∨ b^{118, 8}_1 ∨ b^{118, 8}_0 ∨ false c in DIMACS: -19994 19995 19996 0 c 3 does not represent an automaton state. c -(-b^{118, 8}_2 ∧ b^{118, 8}_1 ∧ b^{118, 8}_0 ∧ true) c in CNF: c b^{118, 8}_2 ∨ -b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ false c in DIMACS: 19994 -19995 -19996 0 c -3 does not represent an automaton state. c -( b^{118, 8}_2 ∧ b^{118, 8}_1 ∧ b^{118, 8}_0 ∧ true) c in CNF: c -b^{118, 8}_2 ∨ -b^{118, 8}_1 ∨ -b^{118, 8}_0 ∨ false c in DIMACS: -19994 -19995 -19996 0 c i = 9 c -2+1 --> -1 c ( b^{118, 9}_2 ∧ b^{118, 9}_1 ∧ -b^{118, 9}_0 ∧ p_1062) -> ( b^{118, 10}_2 ∧ -b^{118, 10}_1 ∧ b^{118, 10}_0) c in CNF: c -b^{118, 9}_2 ∨ -b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ -p_1062 ∨ b^{118, 10}_2 c -b^{118, 9}_2 ∨ -b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ -p_1062 ∨ -b^{118, 10}_1 c -b^{118, 9}_2 ∨ -b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ -p_1062 ∨ b^{118, 10}_0 c in DIMACS: -19997 -19998 19999 -1062 20000 0 -19997 -19998 19999 -1062 -20001 0 -19997 -19998 19999 -1062 20002 0 c -1+1 --> 0 c ( b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ b^{118, 9}_0 ∧ p_1062) -> (-b^{118, 10}_2 ∧ -b^{118, 10}_1 ∧ -b^{118, 10}_0) c in CNF: c -b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ -p_1062 ∨ -b^{118, 10}_2 c -b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ -p_1062 ∨ -b^{118, 10}_1 c -b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ -p_1062 ∨ -b^{118, 10}_0 c in DIMACS: -19997 19998 -19999 -1062 -20000 0 -19997 19998 -19999 -1062 -20001 0 -19997 19998 -19999 -1062 -20002 0 c 0+1 --> 1 c (-b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ -b^{118, 9}_0 ∧ p_1062) -> (-b^{118, 10}_2 ∧ -b^{118, 10}_1 ∧ b^{118, 10}_0) c in CNF: c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ -p_1062 ∨ -b^{118, 10}_2 c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ -p_1062 ∨ -b^{118, 10}_1 c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ -p_1062 ∨ b^{118, 10}_0 c in DIMACS: 19997 19998 19999 -1062 -20000 0 19997 19998 19999 -1062 -20001 0 19997 19998 19999 -1062 20002 0 c 1+1 --> 2 c (-b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ b^{118, 9}_0 ∧ p_1062) -> (-b^{118, 10}_2 ∧ b^{118, 10}_1 ∧ -b^{118, 10}_0) c in CNF: c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ -p_1062 ∨ -b^{118, 10}_2 c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ -p_1062 ∨ b^{118, 10}_1 c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ -p_1062 ∨ -b^{118, 10}_0 c in DIMACS: 19997 19998 -19999 -1062 -20000 0 19997 19998 -19999 -1062 20001 0 19997 19998 -19999 -1062 -20002 0 c 2+1 --> break c (-b^{118, 9}_2 ∧ b^{118, 9}_1 ∧ -b^{118, 9}_0 ∧ p_1062) -> break c in CNF: c b^{118, 9}_2 ∨ -b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ -p_1062 ∨ break c in DIMACS: 19997 -19998 19999 -1062 1162 0 c 2-1 --> 1 c (-b^{118, 9}_2 ∧ b^{118, 9}_1 ∧ -b^{118, 9}_0 ∧ -p_1062) -> (-b^{118, 10}_2 ∧ -b^{118, 10}_1 ∧ b^{118, 10}_0) c in CNF: c b^{118, 9}_2 ∨ -b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ p_1062 ∨ -b^{118, 10}_2 c b^{118, 9}_2 ∨ -b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ p_1062 ∨ -b^{118, 10}_1 c b^{118, 9}_2 ∨ -b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ p_1062 ∨ b^{118, 10}_0 c in DIMACS: 19997 -19998 19999 1062 -20000 0 19997 -19998 19999 1062 -20001 0 19997 -19998 19999 1062 20002 0 c 1-1 --> 0 c (-b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ b^{118, 9}_0 ∧ -p_1062) -> (-b^{118, 10}_2 ∧ -b^{118, 10}_1 ∧ -b^{118, 10}_0) c in CNF: c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ p_1062 ∨ -b^{118, 10}_2 c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ p_1062 ∨ -b^{118, 10}_1 c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ p_1062 ∨ -b^{118, 10}_0 c in DIMACS: 19997 19998 -19999 1062 -20000 0 19997 19998 -19999 1062 -20001 0 19997 19998 -19999 1062 -20002 0 c 0-1 --> -1 c (-b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ -b^{118, 9}_0 ∧ -p_1062) -> ( b^{118, 10}_2 ∧ -b^{118, 10}_1 ∧ b^{118, 10}_0) c in CNF: c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ p_1062 ∨ b^{118, 10}_2 c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ p_1062 ∨ -b^{118, 10}_1 c b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ p_1062 ∨ b^{118, 10}_0 c in DIMACS: 19997 19998 19999 1062 20000 0 19997 19998 19999 1062 -20001 0 19997 19998 19999 1062 20002 0 c -1-1 --> -2 c ( b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ b^{118, 9}_0 ∧ -p_1062) -> ( b^{118, 10}_2 ∧ b^{118, 10}_1 ∧ -b^{118, 10}_0) c in CNF: c -b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ p_1062 ∨ b^{118, 10}_2 c -b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ p_1062 ∨ b^{118, 10}_1 c -b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ p_1062 ∨ -b^{118, 10}_0 c in DIMACS: -19997 19998 -19999 1062 20000 0 -19997 19998 -19999 1062 20001 0 -19997 19998 -19999 1062 -20002 0 c -2-1 --> break c ( b^{118, 9}_2 ∧ b^{118, 9}_1 ∧ -b^{118, 9}_0 ∧ -p_1062) -> break c in CNF: c -b^{118, 9}_2 ∨ -b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ p_1062 ∨ break c in DIMACS: -19997 -19998 19999 1062 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{118, 9}_2 ∧ -b^{118, 9}_1 ∧ -b^{118, 9}_0 ∧ true) c in CNF: c -b^{118, 9}_2 ∨ b^{118, 9}_1 ∨ b^{118, 9}_0 ∨ false c in DIMACS: -19997 19998 19999 0 c 3 does not represent an automaton state. c -(-b^{118, 9}_2 ∧ b^{118, 9}_1 ∧ b^{118, 9}_0 ∧ true) c in CNF: c b^{118, 9}_2 ∨ -b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ false c in DIMACS: 19997 -19998 -19999 0 c -3 does not represent an automaton state. c -( b^{118, 9}_2 ∧ b^{118, 9}_1 ∧ b^{118, 9}_0 ∧ true) c in CNF: c -b^{118, 9}_2 ∨ -b^{118, 9}_1 ∨ -b^{118, 9}_0 ∨ false c in DIMACS: -19997 -19998 -19999 0 c INIT for k = 119 c -b^{119, 1}_2 c -b^{119, 1}_1 c -b^{119, 1}_0 c in DIMACS: -20003 0 -20004 0 -20005 0 c Transitions for k = 119 c i = 1 c -2+1 --> -1 c ( b^{119, 1}_2 ∧ b^{119, 1}_1 ∧ -b^{119, 1}_0 ∧ p_119) -> ( b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ b^{119, 2}_0) c in CNF: c -b^{119, 1}_2 ∨ -b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ -p_119 ∨ b^{119, 2}_2 c -b^{119, 1}_2 ∨ -b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ -p_119 ∨ -b^{119, 2}_1 c -b^{119, 1}_2 ∨ -b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ -p_119 ∨ b^{119, 2}_0 c in DIMACS: -20003 -20004 20005 -119 20006 0 -20003 -20004 20005 -119 -20007 0 -20003 -20004 20005 -119 20008 0 c -1+1 --> 0 c ( b^{119, 1}_2 ∧ -b^{119, 1}_1 ∧ b^{119, 1}_0 ∧ p_119) -> (-b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ -b^{119, 2}_0) c in CNF: c -b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ -p_119 ∨ -b^{119, 2}_2 c -b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ -p_119 ∨ -b^{119, 2}_1 c -b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ -p_119 ∨ -b^{119, 2}_0 c in DIMACS: -20003 20004 -20005 -119 -20006 0 -20003 20004 -20005 -119 -20007 0 -20003 20004 -20005 -119 -20008 0 c 0+1 --> 1 c (-b^{119, 1}_2 ∧ -b^{119, 1}_1 ∧ -b^{119, 1}_0 ∧ p_119) -> (-b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ b^{119, 2}_0) c in CNF: c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ -p_119 ∨ -b^{119, 2}_2 c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ -p_119 ∨ -b^{119, 2}_1 c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ -p_119 ∨ b^{119, 2}_0 c in DIMACS: 20003 20004 20005 -119 -20006 0 20003 20004 20005 -119 -20007 0 20003 20004 20005 -119 20008 0 c 1+1 --> 2 c (-b^{119, 1}_2 ∧ -b^{119, 1}_1 ∧ b^{119, 1}_0 ∧ p_119) -> (-b^{119, 2}_2 ∧ b^{119, 2}_1 ∧ -b^{119, 2}_0) c in CNF: c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ -p_119 ∨ -b^{119, 2}_2 c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ -p_119 ∨ b^{119, 2}_1 c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ -p_119 ∨ -b^{119, 2}_0 c in DIMACS: 20003 20004 -20005 -119 -20006 0 20003 20004 -20005 -119 20007 0 20003 20004 -20005 -119 -20008 0 c 2+1 --> break c (-b^{119, 1}_2 ∧ b^{119, 1}_1 ∧ -b^{119, 1}_0 ∧ p_119) -> break c in CNF: c b^{119, 1}_2 ∨ -b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ -p_119 ∨ break c in DIMACS: 20003 -20004 20005 -119 1162 0 c 2-1 --> 1 c (-b^{119, 1}_2 ∧ b^{119, 1}_1 ∧ -b^{119, 1}_0 ∧ -p_119) -> (-b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ b^{119, 2}_0) c in CNF: c b^{119, 1}_2 ∨ -b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ p_119 ∨ -b^{119, 2}_2 c b^{119, 1}_2 ∨ -b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ p_119 ∨ -b^{119, 2}_1 c b^{119, 1}_2 ∨ -b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ p_119 ∨ b^{119, 2}_0 c in DIMACS: 20003 -20004 20005 119 -20006 0 20003 -20004 20005 119 -20007 0 20003 -20004 20005 119 20008 0 c 1-1 --> 0 c (-b^{119, 1}_2 ∧ -b^{119, 1}_1 ∧ b^{119, 1}_0 ∧ -p_119) -> (-b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ -b^{119, 2}_0) c in CNF: c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ p_119 ∨ -b^{119, 2}_2 c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ p_119 ∨ -b^{119, 2}_1 c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ p_119 ∨ -b^{119, 2}_0 c in DIMACS: 20003 20004 -20005 119 -20006 0 20003 20004 -20005 119 -20007 0 20003 20004 -20005 119 -20008 0 c 0-1 --> -1 c (-b^{119, 1}_2 ∧ -b^{119, 1}_1 ∧ -b^{119, 1}_0 ∧ -p_119) -> ( b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ b^{119, 2}_0) c in CNF: c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ p_119 ∨ b^{119, 2}_2 c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ p_119 ∨ -b^{119, 2}_1 c b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ p_119 ∨ b^{119, 2}_0 c in DIMACS: 20003 20004 20005 119 20006 0 20003 20004 20005 119 -20007 0 20003 20004 20005 119 20008 0 c -1-1 --> -2 c ( b^{119, 1}_2 ∧ -b^{119, 1}_1 ∧ b^{119, 1}_0 ∧ -p_119) -> ( b^{119, 2}_2 ∧ b^{119, 2}_1 ∧ -b^{119, 2}_0) c in CNF: c -b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ p_119 ∨ b^{119, 2}_2 c -b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ p_119 ∨ b^{119, 2}_1 c -b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ p_119 ∨ -b^{119, 2}_0 c in DIMACS: -20003 20004 -20005 119 20006 0 -20003 20004 -20005 119 20007 0 -20003 20004 -20005 119 -20008 0 c -2-1 --> break c ( b^{119, 1}_2 ∧ b^{119, 1}_1 ∧ -b^{119, 1}_0 ∧ -p_119) -> break c in CNF: c -b^{119, 1}_2 ∨ -b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ p_119 ∨ break c in DIMACS: -20003 -20004 20005 119 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{119, 1}_2 ∧ -b^{119, 1}_1 ∧ -b^{119, 1}_0 ∧ true) c in CNF: c -b^{119, 1}_2 ∨ b^{119, 1}_1 ∨ b^{119, 1}_0 ∨ false c in DIMACS: -20003 20004 20005 0 c 3 does not represent an automaton state. c -(-b^{119, 1}_2 ∧ b^{119, 1}_1 ∧ b^{119, 1}_0 ∧ true) c in CNF: c b^{119, 1}_2 ∨ -b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ false c in DIMACS: 20003 -20004 -20005 0 c -3 does not represent an automaton state. c -( b^{119, 1}_2 ∧ b^{119, 1}_1 ∧ b^{119, 1}_0 ∧ true) c in CNF: c -b^{119, 1}_2 ∨ -b^{119, 1}_1 ∨ -b^{119, 1}_0 ∨ false c in DIMACS: -20003 -20004 -20005 0 c i = 2 c -2+1 --> -1 c ( b^{119, 2}_2 ∧ b^{119, 2}_1 ∧ -b^{119, 2}_0 ∧ p_238) -> ( b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ b^{119, 3}_0) c in CNF: c -b^{119, 2}_2 ∨ -b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ -p_238 ∨ b^{119, 3}_2 c -b^{119, 2}_2 ∨ -b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ -p_238 ∨ -b^{119, 3}_1 c -b^{119, 2}_2 ∨ -b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ -p_238 ∨ b^{119, 3}_0 c in DIMACS: -20006 -20007 20008 -238 20009 0 -20006 -20007 20008 -238 -20010 0 -20006 -20007 20008 -238 20011 0 c -1+1 --> 0 c ( b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ b^{119, 2}_0 ∧ p_238) -> (-b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ -b^{119, 3}_0) c in CNF: c -b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ -p_238 ∨ -b^{119, 3}_2 c -b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ -p_238 ∨ -b^{119, 3}_1 c -b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ -p_238 ∨ -b^{119, 3}_0 c in DIMACS: -20006 20007 -20008 -238 -20009 0 -20006 20007 -20008 -238 -20010 0 -20006 20007 -20008 -238 -20011 0 c 0+1 --> 1 c (-b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ -b^{119, 2}_0 ∧ p_238) -> (-b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ b^{119, 3}_0) c in CNF: c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ -p_238 ∨ -b^{119, 3}_2 c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ -p_238 ∨ -b^{119, 3}_1 c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ -p_238 ∨ b^{119, 3}_0 c in DIMACS: 20006 20007 20008 -238 -20009 0 20006 20007 20008 -238 -20010 0 20006 20007 20008 -238 20011 0 c 1+1 --> 2 c (-b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ b^{119, 2}_0 ∧ p_238) -> (-b^{119, 3}_2 ∧ b^{119, 3}_1 ∧ -b^{119, 3}_0) c in CNF: c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ -p_238 ∨ -b^{119, 3}_2 c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ -p_238 ∨ b^{119, 3}_1 c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ -p_238 ∨ -b^{119, 3}_0 c in DIMACS: 20006 20007 -20008 -238 -20009 0 20006 20007 -20008 -238 20010 0 20006 20007 -20008 -238 -20011 0 c 2+1 --> break c (-b^{119, 2}_2 ∧ b^{119, 2}_1 ∧ -b^{119, 2}_0 ∧ p_238) -> break c in CNF: c b^{119, 2}_2 ∨ -b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ -p_238 ∨ break c in DIMACS: 20006 -20007 20008 -238 1162 0 c 2-1 --> 1 c (-b^{119, 2}_2 ∧ b^{119, 2}_1 ∧ -b^{119, 2}_0 ∧ -p_238) -> (-b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ b^{119, 3}_0) c in CNF: c b^{119, 2}_2 ∨ -b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ p_238 ∨ -b^{119, 3}_2 c b^{119, 2}_2 ∨ -b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ p_238 ∨ -b^{119, 3}_1 c b^{119, 2}_2 ∨ -b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ p_238 ∨ b^{119, 3}_0 c in DIMACS: 20006 -20007 20008 238 -20009 0 20006 -20007 20008 238 -20010 0 20006 -20007 20008 238 20011 0 c 1-1 --> 0 c (-b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ b^{119, 2}_0 ∧ -p_238) -> (-b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ -b^{119, 3}_0) c in CNF: c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ p_238 ∨ -b^{119, 3}_2 c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ p_238 ∨ -b^{119, 3}_1 c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ p_238 ∨ -b^{119, 3}_0 c in DIMACS: 20006 20007 -20008 238 -20009 0 20006 20007 -20008 238 -20010 0 20006 20007 -20008 238 -20011 0 c 0-1 --> -1 c (-b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ -b^{119, 2}_0 ∧ -p_238) -> ( b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ b^{119, 3}_0) c in CNF: c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ p_238 ∨ b^{119, 3}_2 c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ p_238 ∨ -b^{119, 3}_1 c b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ p_238 ∨ b^{119, 3}_0 c in DIMACS: 20006 20007 20008 238 20009 0 20006 20007 20008 238 -20010 0 20006 20007 20008 238 20011 0 c -1-1 --> -2 c ( b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ b^{119, 2}_0 ∧ -p_238) -> ( b^{119, 3}_2 ∧ b^{119, 3}_1 ∧ -b^{119, 3}_0) c in CNF: c -b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ p_238 ∨ b^{119, 3}_2 c -b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ p_238 ∨ b^{119, 3}_1 c -b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ p_238 ∨ -b^{119, 3}_0 c in DIMACS: -20006 20007 -20008 238 20009 0 -20006 20007 -20008 238 20010 0 -20006 20007 -20008 238 -20011 0 c -2-1 --> break c ( b^{119, 2}_2 ∧ b^{119, 2}_1 ∧ -b^{119, 2}_0 ∧ -p_238) -> break c in CNF: c -b^{119, 2}_2 ∨ -b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ p_238 ∨ break c in DIMACS: -20006 -20007 20008 238 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{119, 2}_2 ∧ -b^{119, 2}_1 ∧ -b^{119, 2}_0 ∧ true) c in CNF: c -b^{119, 2}_2 ∨ b^{119, 2}_1 ∨ b^{119, 2}_0 ∨ false c in DIMACS: -20006 20007 20008 0 c 3 does not represent an automaton state. c -(-b^{119, 2}_2 ∧ b^{119, 2}_1 ∧ b^{119, 2}_0 ∧ true) c in CNF: c b^{119, 2}_2 ∨ -b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ false c in DIMACS: 20006 -20007 -20008 0 c -3 does not represent an automaton state. c -( b^{119, 2}_2 ∧ b^{119, 2}_1 ∧ b^{119, 2}_0 ∧ true) c in CNF: c -b^{119, 2}_2 ∨ -b^{119, 2}_1 ∨ -b^{119, 2}_0 ∨ false c in DIMACS: -20006 -20007 -20008 0 c i = 3 c -2+1 --> -1 c ( b^{119, 3}_2 ∧ b^{119, 3}_1 ∧ -b^{119, 3}_0 ∧ p_357) -> ( b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ b^{119, 4}_0) c in CNF: c -b^{119, 3}_2 ∨ -b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ -p_357 ∨ b^{119, 4}_2 c -b^{119, 3}_2 ∨ -b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ -p_357 ∨ -b^{119, 4}_1 c -b^{119, 3}_2 ∨ -b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ -p_357 ∨ b^{119, 4}_0 c in DIMACS: -20009 -20010 20011 -357 20012 0 -20009 -20010 20011 -357 -20013 0 -20009 -20010 20011 -357 20014 0 c -1+1 --> 0 c ( b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ b^{119, 3}_0 ∧ p_357) -> (-b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ -b^{119, 4}_0) c in CNF: c -b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ -p_357 ∨ -b^{119, 4}_2 c -b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ -p_357 ∨ -b^{119, 4}_1 c -b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ -p_357 ∨ -b^{119, 4}_0 c in DIMACS: -20009 20010 -20011 -357 -20012 0 -20009 20010 -20011 -357 -20013 0 -20009 20010 -20011 -357 -20014 0 c 0+1 --> 1 c (-b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ -b^{119, 3}_0 ∧ p_357) -> (-b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ b^{119, 4}_0) c in CNF: c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ -p_357 ∨ -b^{119, 4}_2 c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ -p_357 ∨ -b^{119, 4}_1 c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ -p_357 ∨ b^{119, 4}_0 c in DIMACS: 20009 20010 20011 -357 -20012 0 20009 20010 20011 -357 -20013 0 20009 20010 20011 -357 20014 0 c 1+1 --> 2 c (-b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ b^{119, 3}_0 ∧ p_357) -> (-b^{119, 4}_2 ∧ b^{119, 4}_1 ∧ -b^{119, 4}_0) c in CNF: c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ -p_357 ∨ -b^{119, 4}_2 c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ -p_357 ∨ b^{119, 4}_1 c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ -p_357 ∨ -b^{119, 4}_0 c in DIMACS: 20009 20010 -20011 -357 -20012 0 20009 20010 -20011 -357 20013 0 20009 20010 -20011 -357 -20014 0 c 2+1 --> break c (-b^{119, 3}_2 ∧ b^{119, 3}_1 ∧ -b^{119, 3}_0 ∧ p_357) -> break c in CNF: c b^{119, 3}_2 ∨ -b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ -p_357 ∨ break c in DIMACS: 20009 -20010 20011 -357 1162 0 c 2-1 --> 1 c (-b^{119, 3}_2 ∧ b^{119, 3}_1 ∧ -b^{119, 3}_0 ∧ -p_357) -> (-b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ b^{119, 4}_0) c in CNF: c b^{119, 3}_2 ∨ -b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ p_357 ∨ -b^{119, 4}_2 c b^{119, 3}_2 ∨ -b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ p_357 ∨ -b^{119, 4}_1 c b^{119, 3}_2 ∨ -b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ p_357 ∨ b^{119, 4}_0 c in DIMACS: 20009 -20010 20011 357 -20012 0 20009 -20010 20011 357 -20013 0 20009 -20010 20011 357 20014 0 c 1-1 --> 0 c (-b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ b^{119, 3}_0 ∧ -p_357) -> (-b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ -b^{119, 4}_0) c in CNF: c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ p_357 ∨ -b^{119, 4}_2 c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ p_357 ∨ -b^{119, 4}_1 c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ p_357 ∨ -b^{119, 4}_0 c in DIMACS: 20009 20010 -20011 357 -20012 0 20009 20010 -20011 357 -20013 0 20009 20010 -20011 357 -20014 0 c 0-1 --> -1 c (-b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ -b^{119, 3}_0 ∧ -p_357) -> ( b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ b^{119, 4}_0) c in CNF: c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ p_357 ∨ b^{119, 4}_2 c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ p_357 ∨ -b^{119, 4}_1 c b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ p_357 ∨ b^{119, 4}_0 c in DIMACS: 20009 20010 20011 357 20012 0 20009 20010 20011 357 -20013 0 20009 20010 20011 357 20014 0 c -1-1 --> -2 c ( b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ b^{119, 3}_0 ∧ -p_357) -> ( b^{119, 4}_2 ∧ b^{119, 4}_1 ∧ -b^{119, 4}_0) c in CNF: c -b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ p_357 ∨ b^{119, 4}_2 c -b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ p_357 ∨ b^{119, 4}_1 c -b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ p_357 ∨ -b^{119, 4}_0 c in DIMACS: -20009 20010 -20011 357 20012 0 -20009 20010 -20011 357 20013 0 -20009 20010 -20011 357 -20014 0 c -2-1 --> break c ( b^{119, 3}_2 ∧ b^{119, 3}_1 ∧ -b^{119, 3}_0 ∧ -p_357) -> break c in CNF: c -b^{119, 3}_2 ∨ -b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ p_357 ∨ break c in DIMACS: -20009 -20010 20011 357 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{119, 3}_2 ∧ -b^{119, 3}_1 ∧ -b^{119, 3}_0 ∧ true) c in CNF: c -b^{119, 3}_2 ∨ b^{119, 3}_1 ∨ b^{119, 3}_0 ∨ false c in DIMACS: -20009 20010 20011 0 c 3 does not represent an automaton state. c -(-b^{119, 3}_2 ∧ b^{119, 3}_1 ∧ b^{119, 3}_0 ∧ true) c in CNF: c b^{119, 3}_2 ∨ -b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ false c in DIMACS: 20009 -20010 -20011 0 c -3 does not represent an automaton state. c -( b^{119, 3}_2 ∧ b^{119, 3}_1 ∧ b^{119, 3}_0 ∧ true) c in CNF: c -b^{119, 3}_2 ∨ -b^{119, 3}_1 ∨ -b^{119, 3}_0 ∨ false c in DIMACS: -20009 -20010 -20011 0 c i = 4 c -2+1 --> -1 c ( b^{119, 4}_2 ∧ b^{119, 4}_1 ∧ -b^{119, 4}_0 ∧ p_476) -> ( b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ b^{119, 5}_0) c in CNF: c -b^{119, 4}_2 ∨ -b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ -p_476 ∨ b^{119, 5}_2 c -b^{119, 4}_2 ∨ -b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ -p_476 ∨ -b^{119, 5}_1 c -b^{119, 4}_2 ∨ -b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ -p_476 ∨ b^{119, 5}_0 c in DIMACS: -20012 -20013 20014 -476 20015 0 -20012 -20013 20014 -476 -20016 0 -20012 -20013 20014 -476 20017 0 c -1+1 --> 0 c ( b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ b^{119, 4}_0 ∧ p_476) -> (-b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ -b^{119, 5}_0) c in CNF: c -b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ -p_476 ∨ -b^{119, 5}_2 c -b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ -p_476 ∨ -b^{119, 5}_1 c -b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ -p_476 ∨ -b^{119, 5}_0 c in DIMACS: -20012 20013 -20014 -476 -20015 0 -20012 20013 -20014 -476 -20016 0 -20012 20013 -20014 -476 -20017 0 c 0+1 --> 1 c (-b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ -b^{119, 4}_0 ∧ p_476) -> (-b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ b^{119, 5}_0) c in CNF: c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ -p_476 ∨ -b^{119, 5}_2 c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ -p_476 ∨ -b^{119, 5}_1 c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ -p_476 ∨ b^{119, 5}_0 c in DIMACS: 20012 20013 20014 -476 -20015 0 20012 20013 20014 -476 -20016 0 20012 20013 20014 -476 20017 0 c 1+1 --> 2 c (-b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ b^{119, 4}_0 ∧ p_476) -> (-b^{119, 5}_2 ∧ b^{119, 5}_1 ∧ -b^{119, 5}_0) c in CNF: c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ -p_476 ∨ -b^{119, 5}_2 c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ -p_476 ∨ b^{119, 5}_1 c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ -p_476 ∨ -b^{119, 5}_0 c in DIMACS: 20012 20013 -20014 -476 -20015 0 20012 20013 -20014 -476 20016 0 20012 20013 -20014 -476 -20017 0 c 2+1 --> break c (-b^{119, 4}_2 ∧ b^{119, 4}_1 ∧ -b^{119, 4}_0 ∧ p_476) -> break c in CNF: c b^{119, 4}_2 ∨ -b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ -p_476 ∨ break c in DIMACS: 20012 -20013 20014 -476 1162 0 c 2-1 --> 1 c (-b^{119, 4}_2 ∧ b^{119, 4}_1 ∧ -b^{119, 4}_0 ∧ -p_476) -> (-b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ b^{119, 5}_0) c in CNF: c b^{119, 4}_2 ∨ -b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ p_476 ∨ -b^{119, 5}_2 c b^{119, 4}_2 ∨ -b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ p_476 ∨ -b^{119, 5}_1 c b^{119, 4}_2 ∨ -b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ p_476 ∨ b^{119, 5}_0 c in DIMACS: 20012 -20013 20014 476 -20015 0 20012 -20013 20014 476 -20016 0 20012 -20013 20014 476 20017 0 c 1-1 --> 0 c (-b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ b^{119, 4}_0 ∧ -p_476) -> (-b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ -b^{119, 5}_0) c in CNF: c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ p_476 ∨ -b^{119, 5}_2 c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ p_476 ∨ -b^{119, 5}_1 c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ p_476 ∨ -b^{119, 5}_0 c in DIMACS: 20012 20013 -20014 476 -20015 0 20012 20013 -20014 476 -20016 0 20012 20013 -20014 476 -20017 0 c 0-1 --> -1 c (-b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ -b^{119, 4}_0 ∧ -p_476) -> ( b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ b^{119, 5}_0) c in CNF: c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ p_476 ∨ b^{119, 5}_2 c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ p_476 ∨ -b^{119, 5}_1 c b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ p_476 ∨ b^{119, 5}_0 c in DIMACS: 20012 20013 20014 476 20015 0 20012 20013 20014 476 -20016 0 20012 20013 20014 476 20017 0 c -1-1 --> -2 c ( b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ b^{119, 4}_0 ∧ -p_476) -> ( b^{119, 5}_2 ∧ b^{119, 5}_1 ∧ -b^{119, 5}_0) c in CNF: c -b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ p_476 ∨ b^{119, 5}_2 c -b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ p_476 ∨ b^{119, 5}_1 c -b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ p_476 ∨ -b^{119, 5}_0 c in DIMACS: -20012 20013 -20014 476 20015 0 -20012 20013 -20014 476 20016 0 -20012 20013 -20014 476 -20017 0 c -2-1 --> break c ( b^{119, 4}_2 ∧ b^{119, 4}_1 ∧ -b^{119, 4}_0 ∧ -p_476) -> break c in CNF: c -b^{119, 4}_2 ∨ -b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ p_476 ∨ break c in DIMACS: -20012 -20013 20014 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{119, 4}_2 ∧ -b^{119, 4}_1 ∧ -b^{119, 4}_0 ∧ true) c in CNF: c -b^{119, 4}_2 ∨ b^{119, 4}_1 ∨ b^{119, 4}_0 ∨ false c in DIMACS: -20012 20013 20014 0 c 3 does not represent an automaton state. c -(-b^{119, 4}_2 ∧ b^{119, 4}_1 ∧ b^{119, 4}_0 ∧ true) c in CNF: c b^{119, 4}_2 ∨ -b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ false c in DIMACS: 20012 -20013 -20014 0 c -3 does not represent an automaton state. c -( b^{119, 4}_2 ∧ b^{119, 4}_1 ∧ b^{119, 4}_0 ∧ true) c in CNF: c -b^{119, 4}_2 ∨ -b^{119, 4}_1 ∨ -b^{119, 4}_0 ∨ false c in DIMACS: -20012 -20013 -20014 0 c i = 5 c -2+1 --> -1 c ( b^{119, 5}_2 ∧ b^{119, 5}_1 ∧ -b^{119, 5}_0 ∧ p_595) -> ( b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ b^{119, 6}_0) c in CNF: c -b^{119, 5}_2 ∨ -b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ -p_595 ∨ b^{119, 6}_2 c -b^{119, 5}_2 ∨ -b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ -p_595 ∨ -b^{119, 6}_1 c -b^{119, 5}_2 ∨ -b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ -p_595 ∨ b^{119, 6}_0 c in DIMACS: -20015 -20016 20017 -595 20018 0 -20015 -20016 20017 -595 -20019 0 -20015 -20016 20017 -595 20020 0 c -1+1 --> 0 c ( b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ b^{119, 5}_0 ∧ p_595) -> (-b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ -b^{119, 6}_0) c in CNF: c -b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ -p_595 ∨ -b^{119, 6}_2 c -b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ -p_595 ∨ -b^{119, 6}_1 c -b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ -p_595 ∨ -b^{119, 6}_0 c in DIMACS: -20015 20016 -20017 -595 -20018 0 -20015 20016 -20017 -595 -20019 0 -20015 20016 -20017 -595 -20020 0 c 0+1 --> 1 c (-b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ -b^{119, 5}_0 ∧ p_595) -> (-b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ b^{119, 6}_0) c in CNF: c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ -p_595 ∨ -b^{119, 6}_2 c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ -p_595 ∨ -b^{119, 6}_1 c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ -p_595 ∨ b^{119, 6}_0 c in DIMACS: 20015 20016 20017 -595 -20018 0 20015 20016 20017 -595 -20019 0 20015 20016 20017 -595 20020 0 c 1+1 --> 2 c (-b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ b^{119, 5}_0 ∧ p_595) -> (-b^{119, 6}_2 ∧ b^{119, 6}_1 ∧ -b^{119, 6}_0) c in CNF: c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ -p_595 ∨ -b^{119, 6}_2 c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ -p_595 ∨ b^{119, 6}_1 c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ -p_595 ∨ -b^{119, 6}_0 c in DIMACS: 20015 20016 -20017 -595 -20018 0 20015 20016 -20017 -595 20019 0 20015 20016 -20017 -595 -20020 0 c 2+1 --> break c (-b^{119, 5}_2 ∧ b^{119, 5}_1 ∧ -b^{119, 5}_0 ∧ p_595) -> break c in CNF: c b^{119, 5}_2 ∨ -b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ -p_595 ∨ break c in DIMACS: 20015 -20016 20017 -595 1162 0 c 2-1 --> 1 c (-b^{119, 5}_2 ∧ b^{119, 5}_1 ∧ -b^{119, 5}_0 ∧ -p_595) -> (-b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ b^{119, 6}_0) c in CNF: c b^{119, 5}_2 ∨ -b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ p_595 ∨ -b^{119, 6}_2 c b^{119, 5}_2 ∨ -b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ p_595 ∨ -b^{119, 6}_1 c b^{119, 5}_2 ∨ -b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ p_595 ∨ b^{119, 6}_0 c in DIMACS: 20015 -20016 20017 595 -20018 0 20015 -20016 20017 595 -20019 0 20015 -20016 20017 595 20020 0 c 1-1 --> 0 c (-b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ b^{119, 5}_0 ∧ -p_595) -> (-b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ -b^{119, 6}_0) c in CNF: c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ p_595 ∨ -b^{119, 6}_2 c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ p_595 ∨ -b^{119, 6}_1 c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ p_595 ∨ -b^{119, 6}_0 c in DIMACS: 20015 20016 -20017 595 -20018 0 20015 20016 -20017 595 -20019 0 20015 20016 -20017 595 -20020 0 c 0-1 --> -1 c (-b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ -b^{119, 5}_0 ∧ -p_595) -> ( b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ b^{119, 6}_0) c in CNF: c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ p_595 ∨ b^{119, 6}_2 c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ p_595 ∨ -b^{119, 6}_1 c b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ p_595 ∨ b^{119, 6}_0 c in DIMACS: 20015 20016 20017 595 20018 0 20015 20016 20017 595 -20019 0 20015 20016 20017 595 20020 0 c -1-1 --> -2 c ( b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ b^{119, 5}_0 ∧ -p_595) -> ( b^{119, 6}_2 ∧ b^{119, 6}_1 ∧ -b^{119, 6}_0) c in CNF: c -b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ p_595 ∨ b^{119, 6}_2 c -b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ p_595 ∨ b^{119, 6}_1 c -b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ p_595 ∨ -b^{119, 6}_0 c in DIMACS: -20015 20016 -20017 595 20018 0 -20015 20016 -20017 595 20019 0 -20015 20016 -20017 595 -20020 0 c -2-1 --> break c ( b^{119, 5}_2 ∧ b^{119, 5}_1 ∧ -b^{119, 5}_0 ∧ -p_595) -> break c in CNF: c -b^{119, 5}_2 ∨ -b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ p_595 ∨ break c in DIMACS: -20015 -20016 20017 595 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{119, 5}_2 ∧ -b^{119, 5}_1 ∧ -b^{119, 5}_0 ∧ true) c in CNF: c -b^{119, 5}_2 ∨ b^{119, 5}_1 ∨ b^{119, 5}_0 ∨ false c in DIMACS: -20015 20016 20017 0 c 3 does not represent an automaton state. c -(-b^{119, 5}_2 ∧ b^{119, 5}_1 ∧ b^{119, 5}_0 ∧ true) c in CNF: c b^{119, 5}_2 ∨ -b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ false c in DIMACS: 20015 -20016 -20017 0 c -3 does not represent an automaton state. c -( b^{119, 5}_2 ∧ b^{119, 5}_1 ∧ b^{119, 5}_0 ∧ true) c in CNF: c -b^{119, 5}_2 ∨ -b^{119, 5}_1 ∨ -b^{119, 5}_0 ∨ false c in DIMACS: -20015 -20016 -20017 0 c i = 6 c -2+1 --> -1 c ( b^{119, 6}_2 ∧ b^{119, 6}_1 ∧ -b^{119, 6}_0 ∧ p_714) -> ( b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ b^{119, 7}_0) c in CNF: c -b^{119, 6}_2 ∨ -b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ -p_714 ∨ b^{119, 7}_2 c -b^{119, 6}_2 ∨ -b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ -p_714 ∨ -b^{119, 7}_1 c -b^{119, 6}_2 ∨ -b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ -p_714 ∨ b^{119, 7}_0 c in DIMACS: -20018 -20019 20020 -714 20021 0 -20018 -20019 20020 -714 -20022 0 -20018 -20019 20020 -714 20023 0 c -1+1 --> 0 c ( b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ b^{119, 6}_0 ∧ p_714) -> (-b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ -b^{119, 7}_0) c in CNF: c -b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ -p_714 ∨ -b^{119, 7}_2 c -b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ -p_714 ∨ -b^{119, 7}_1 c -b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ -p_714 ∨ -b^{119, 7}_0 c in DIMACS: -20018 20019 -20020 -714 -20021 0 -20018 20019 -20020 -714 -20022 0 -20018 20019 -20020 -714 -20023 0 c 0+1 --> 1 c (-b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ -b^{119, 6}_0 ∧ p_714) -> (-b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ b^{119, 7}_0) c in CNF: c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ -p_714 ∨ -b^{119, 7}_2 c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ -p_714 ∨ -b^{119, 7}_1 c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ -p_714 ∨ b^{119, 7}_0 c in DIMACS: 20018 20019 20020 -714 -20021 0 20018 20019 20020 -714 -20022 0 20018 20019 20020 -714 20023 0 c 1+1 --> 2 c (-b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ b^{119, 6}_0 ∧ p_714) -> (-b^{119, 7}_2 ∧ b^{119, 7}_1 ∧ -b^{119, 7}_0) c in CNF: c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ -p_714 ∨ -b^{119, 7}_2 c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ -p_714 ∨ b^{119, 7}_1 c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ -p_714 ∨ -b^{119, 7}_0 c in DIMACS: 20018 20019 -20020 -714 -20021 0 20018 20019 -20020 -714 20022 0 20018 20019 -20020 -714 -20023 0 c 2+1 --> break c (-b^{119, 6}_2 ∧ b^{119, 6}_1 ∧ -b^{119, 6}_0 ∧ p_714) -> break c in CNF: c b^{119, 6}_2 ∨ -b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ -p_714 ∨ break c in DIMACS: 20018 -20019 20020 -714 1162 0 c 2-1 --> 1 c (-b^{119, 6}_2 ∧ b^{119, 6}_1 ∧ -b^{119, 6}_0 ∧ -p_714) -> (-b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ b^{119, 7}_0) c in CNF: c b^{119, 6}_2 ∨ -b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ p_714 ∨ -b^{119, 7}_2 c b^{119, 6}_2 ∨ -b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ p_714 ∨ -b^{119, 7}_1 c b^{119, 6}_2 ∨ -b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ p_714 ∨ b^{119, 7}_0 c in DIMACS: 20018 -20019 20020 714 -20021 0 20018 -20019 20020 714 -20022 0 20018 -20019 20020 714 20023 0 c 1-1 --> 0 c (-b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ b^{119, 6}_0 ∧ -p_714) -> (-b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ -b^{119, 7}_0) c in CNF: c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ p_714 ∨ -b^{119, 7}_2 c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ p_714 ∨ -b^{119, 7}_1 c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ p_714 ∨ -b^{119, 7}_0 c in DIMACS: 20018 20019 -20020 714 -20021 0 20018 20019 -20020 714 -20022 0 20018 20019 -20020 714 -20023 0 c 0-1 --> -1 c (-b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ -b^{119, 6}_0 ∧ -p_714) -> ( b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ b^{119, 7}_0) c in CNF: c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ p_714 ∨ b^{119, 7}_2 c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ p_714 ∨ -b^{119, 7}_1 c b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ p_714 ∨ b^{119, 7}_0 c in DIMACS: 20018 20019 20020 714 20021 0 20018 20019 20020 714 -20022 0 20018 20019 20020 714 20023 0 c -1-1 --> -2 c ( b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ b^{119, 6}_0 ∧ -p_714) -> ( b^{119, 7}_2 ∧ b^{119, 7}_1 ∧ -b^{119, 7}_0) c in CNF: c -b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ p_714 ∨ b^{119, 7}_2 c -b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ p_714 ∨ b^{119, 7}_1 c -b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ p_714 ∨ -b^{119, 7}_0 c in DIMACS: -20018 20019 -20020 714 20021 0 -20018 20019 -20020 714 20022 0 -20018 20019 -20020 714 -20023 0 c -2-1 --> break c ( b^{119, 6}_2 ∧ b^{119, 6}_1 ∧ -b^{119, 6}_0 ∧ -p_714) -> break c in CNF: c -b^{119, 6}_2 ∨ -b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ p_714 ∨ break c in DIMACS: -20018 -20019 20020 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{119, 6}_2 ∧ -b^{119, 6}_1 ∧ -b^{119, 6}_0 ∧ true) c in CNF: c -b^{119, 6}_2 ∨ b^{119, 6}_1 ∨ b^{119, 6}_0 ∨ false c in DIMACS: -20018 20019 20020 0 c 3 does not represent an automaton state. c -(-b^{119, 6}_2 ∧ b^{119, 6}_1 ∧ b^{119, 6}_0 ∧ true) c in CNF: c b^{119, 6}_2 ∨ -b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ false c in DIMACS: 20018 -20019 -20020 0 c -3 does not represent an automaton state. c -( b^{119, 6}_2 ∧ b^{119, 6}_1 ∧ b^{119, 6}_0 ∧ true) c in CNF: c -b^{119, 6}_2 ∨ -b^{119, 6}_1 ∨ -b^{119, 6}_0 ∨ false c in DIMACS: -20018 -20019 -20020 0 c i = 7 c -2+1 --> -1 c ( b^{119, 7}_2 ∧ b^{119, 7}_1 ∧ -b^{119, 7}_0 ∧ p_833) -> ( b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ b^{119, 8}_0) c in CNF: c -b^{119, 7}_2 ∨ -b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ -p_833 ∨ b^{119, 8}_2 c -b^{119, 7}_2 ∨ -b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ -p_833 ∨ -b^{119, 8}_1 c -b^{119, 7}_2 ∨ -b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ -p_833 ∨ b^{119, 8}_0 c in DIMACS: -20021 -20022 20023 -833 20024 0 -20021 -20022 20023 -833 -20025 0 -20021 -20022 20023 -833 20026 0 c -1+1 --> 0 c ( b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ b^{119, 7}_0 ∧ p_833) -> (-b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ -b^{119, 8}_0) c in CNF: c -b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ -p_833 ∨ -b^{119, 8}_2 c -b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ -p_833 ∨ -b^{119, 8}_1 c -b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ -p_833 ∨ -b^{119, 8}_0 c in DIMACS: -20021 20022 -20023 -833 -20024 0 -20021 20022 -20023 -833 -20025 0 -20021 20022 -20023 -833 -20026 0 c 0+1 --> 1 c (-b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ -b^{119, 7}_0 ∧ p_833) -> (-b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ b^{119, 8}_0) c in CNF: c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ -p_833 ∨ -b^{119, 8}_2 c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ -p_833 ∨ -b^{119, 8}_1 c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ -p_833 ∨ b^{119, 8}_0 c in DIMACS: 20021 20022 20023 -833 -20024 0 20021 20022 20023 -833 -20025 0 20021 20022 20023 -833 20026 0 c 1+1 --> 2 c (-b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ b^{119, 7}_0 ∧ p_833) -> (-b^{119, 8}_2 ∧ b^{119, 8}_1 ∧ -b^{119, 8}_0) c in CNF: c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ -p_833 ∨ -b^{119, 8}_2 c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ -p_833 ∨ b^{119, 8}_1 c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ -p_833 ∨ -b^{119, 8}_0 c in DIMACS: 20021 20022 -20023 -833 -20024 0 20021 20022 -20023 -833 20025 0 20021 20022 -20023 -833 -20026 0 c 2+1 --> break c (-b^{119, 7}_2 ∧ b^{119, 7}_1 ∧ -b^{119, 7}_0 ∧ p_833) -> break c in CNF: c b^{119, 7}_2 ∨ -b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ -p_833 ∨ break c in DIMACS: 20021 -20022 20023 -833 1162 0 c 2-1 --> 1 c (-b^{119, 7}_2 ∧ b^{119, 7}_1 ∧ -b^{119, 7}_0 ∧ -p_833) -> (-b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ b^{119, 8}_0) c in CNF: c b^{119, 7}_2 ∨ -b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ p_833 ∨ -b^{119, 8}_2 c b^{119, 7}_2 ∨ -b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ p_833 ∨ -b^{119, 8}_1 c b^{119, 7}_2 ∨ -b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ p_833 ∨ b^{119, 8}_0 c in DIMACS: 20021 -20022 20023 833 -20024 0 20021 -20022 20023 833 -20025 0 20021 -20022 20023 833 20026 0 c 1-1 --> 0 c (-b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ b^{119, 7}_0 ∧ -p_833) -> (-b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ -b^{119, 8}_0) c in CNF: c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ p_833 ∨ -b^{119, 8}_2 c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ p_833 ∨ -b^{119, 8}_1 c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ p_833 ∨ -b^{119, 8}_0 c in DIMACS: 20021 20022 -20023 833 -20024 0 20021 20022 -20023 833 -20025 0 20021 20022 -20023 833 -20026 0 c 0-1 --> -1 c (-b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ -b^{119, 7}_0 ∧ -p_833) -> ( b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ b^{119, 8}_0) c in CNF: c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ p_833 ∨ b^{119, 8}_2 c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ p_833 ∨ -b^{119, 8}_1 c b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ p_833 ∨ b^{119, 8}_0 c in DIMACS: 20021 20022 20023 833 20024 0 20021 20022 20023 833 -20025 0 20021 20022 20023 833 20026 0 c -1-1 --> -2 c ( b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ b^{119, 7}_0 ∧ -p_833) -> ( b^{119, 8}_2 ∧ b^{119, 8}_1 ∧ -b^{119, 8}_0) c in CNF: c -b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ p_833 ∨ b^{119, 8}_2 c -b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ p_833 ∨ b^{119, 8}_1 c -b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ p_833 ∨ -b^{119, 8}_0 c in DIMACS: -20021 20022 -20023 833 20024 0 -20021 20022 -20023 833 20025 0 -20021 20022 -20023 833 -20026 0 c -2-1 --> break c ( b^{119, 7}_2 ∧ b^{119, 7}_1 ∧ -b^{119, 7}_0 ∧ -p_833) -> break c in CNF: c -b^{119, 7}_2 ∨ -b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ p_833 ∨ break c in DIMACS: -20021 -20022 20023 833 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{119, 7}_2 ∧ -b^{119, 7}_1 ∧ -b^{119, 7}_0 ∧ true) c in CNF: c -b^{119, 7}_2 ∨ b^{119, 7}_1 ∨ b^{119, 7}_0 ∨ false c in DIMACS: -20021 20022 20023 0 c 3 does not represent an automaton state. c -(-b^{119, 7}_2 ∧ b^{119, 7}_1 ∧ b^{119, 7}_0 ∧ true) c in CNF: c b^{119, 7}_2 ∨ -b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ false c in DIMACS: 20021 -20022 -20023 0 c -3 does not represent an automaton state. c -( b^{119, 7}_2 ∧ b^{119, 7}_1 ∧ b^{119, 7}_0 ∧ true) c in CNF: c -b^{119, 7}_2 ∨ -b^{119, 7}_1 ∨ -b^{119, 7}_0 ∨ false c in DIMACS: -20021 -20022 -20023 0 c i = 8 c -2+1 --> -1 c ( b^{119, 8}_2 ∧ b^{119, 8}_1 ∧ -b^{119, 8}_0 ∧ p_952) -> ( b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ b^{119, 9}_0) c in CNF: c -b^{119, 8}_2 ∨ -b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ -p_952 ∨ b^{119, 9}_2 c -b^{119, 8}_2 ∨ -b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ -p_952 ∨ -b^{119, 9}_1 c -b^{119, 8}_2 ∨ -b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ -p_952 ∨ b^{119, 9}_0 c in DIMACS: -20024 -20025 20026 -952 20027 0 -20024 -20025 20026 -952 -20028 0 -20024 -20025 20026 -952 20029 0 c -1+1 --> 0 c ( b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ b^{119, 8}_0 ∧ p_952) -> (-b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ -b^{119, 9}_0) c in CNF: c -b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ -p_952 ∨ -b^{119, 9}_2 c -b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ -p_952 ∨ -b^{119, 9}_1 c -b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ -p_952 ∨ -b^{119, 9}_0 c in DIMACS: -20024 20025 -20026 -952 -20027 0 -20024 20025 -20026 -952 -20028 0 -20024 20025 -20026 -952 -20029 0 c 0+1 --> 1 c (-b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ -b^{119, 8}_0 ∧ p_952) -> (-b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ b^{119, 9}_0) c in CNF: c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ -p_952 ∨ -b^{119, 9}_2 c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ -p_952 ∨ -b^{119, 9}_1 c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ -p_952 ∨ b^{119, 9}_0 c in DIMACS: 20024 20025 20026 -952 -20027 0 20024 20025 20026 -952 -20028 0 20024 20025 20026 -952 20029 0 c 1+1 --> 2 c (-b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ b^{119, 8}_0 ∧ p_952) -> (-b^{119, 9}_2 ∧ b^{119, 9}_1 ∧ -b^{119, 9}_0) c in CNF: c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ -p_952 ∨ -b^{119, 9}_2 c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ -p_952 ∨ b^{119, 9}_1 c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ -p_952 ∨ -b^{119, 9}_0 c in DIMACS: 20024 20025 -20026 -952 -20027 0 20024 20025 -20026 -952 20028 0 20024 20025 -20026 -952 -20029 0 c 2+1 --> break c (-b^{119, 8}_2 ∧ b^{119, 8}_1 ∧ -b^{119, 8}_0 ∧ p_952) -> break c in CNF: c b^{119, 8}_2 ∨ -b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ -p_952 ∨ break c in DIMACS: 20024 -20025 20026 -952 1162 0 c 2-1 --> 1 c (-b^{119, 8}_2 ∧ b^{119, 8}_1 ∧ -b^{119, 8}_0 ∧ -p_952) -> (-b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ b^{119, 9}_0) c in CNF: c b^{119, 8}_2 ∨ -b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ p_952 ∨ -b^{119, 9}_2 c b^{119, 8}_2 ∨ -b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ p_952 ∨ -b^{119, 9}_1 c b^{119, 8}_2 ∨ -b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ p_952 ∨ b^{119, 9}_0 c in DIMACS: 20024 -20025 20026 952 -20027 0 20024 -20025 20026 952 -20028 0 20024 -20025 20026 952 20029 0 c 1-1 --> 0 c (-b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ b^{119, 8}_0 ∧ -p_952) -> (-b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ -b^{119, 9}_0) c in CNF: c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ p_952 ∨ -b^{119, 9}_2 c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ p_952 ∨ -b^{119, 9}_1 c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ p_952 ∨ -b^{119, 9}_0 c in DIMACS: 20024 20025 -20026 952 -20027 0 20024 20025 -20026 952 -20028 0 20024 20025 -20026 952 -20029 0 c 0-1 --> -1 c (-b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ -b^{119, 8}_0 ∧ -p_952) -> ( b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ b^{119, 9}_0) c in CNF: c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ p_952 ∨ b^{119, 9}_2 c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ p_952 ∨ -b^{119, 9}_1 c b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ p_952 ∨ b^{119, 9}_0 c in DIMACS: 20024 20025 20026 952 20027 0 20024 20025 20026 952 -20028 0 20024 20025 20026 952 20029 0 c -1-1 --> -2 c ( b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ b^{119, 8}_0 ∧ -p_952) -> ( b^{119, 9}_2 ∧ b^{119, 9}_1 ∧ -b^{119, 9}_0) c in CNF: c -b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ p_952 ∨ b^{119, 9}_2 c -b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ p_952 ∨ b^{119, 9}_1 c -b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ p_952 ∨ -b^{119, 9}_0 c in DIMACS: -20024 20025 -20026 952 20027 0 -20024 20025 -20026 952 20028 0 -20024 20025 -20026 952 -20029 0 c -2-1 --> break c ( b^{119, 8}_2 ∧ b^{119, 8}_1 ∧ -b^{119, 8}_0 ∧ -p_952) -> break c in CNF: c -b^{119, 8}_2 ∨ -b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ p_952 ∨ break c in DIMACS: -20024 -20025 20026 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{119, 8}_2 ∧ -b^{119, 8}_1 ∧ -b^{119, 8}_0 ∧ true) c in CNF: c -b^{119, 8}_2 ∨ b^{119, 8}_1 ∨ b^{119, 8}_0 ∨ false c in DIMACS: -20024 20025 20026 0 c 3 does not represent an automaton state. c -(-b^{119, 8}_2 ∧ b^{119, 8}_1 ∧ b^{119, 8}_0 ∧ true) c in CNF: c b^{119, 8}_2 ∨ -b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ false c in DIMACS: 20024 -20025 -20026 0 c -3 does not represent an automaton state. c -( b^{119, 8}_2 ∧ b^{119, 8}_1 ∧ b^{119, 8}_0 ∧ true) c in CNF: c -b^{119, 8}_2 ∨ -b^{119, 8}_1 ∨ -b^{119, 8}_0 ∨ false c in DIMACS: -20024 -20025 -20026 0 c i = 9 c -2+1 --> -1 c ( b^{119, 9}_2 ∧ b^{119, 9}_1 ∧ -b^{119, 9}_0 ∧ p_1071) -> ( b^{119, 10}_2 ∧ -b^{119, 10}_1 ∧ b^{119, 10}_0) c in CNF: c -b^{119, 9}_2 ∨ -b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ -p_1071 ∨ b^{119, 10}_2 c -b^{119, 9}_2 ∨ -b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ -p_1071 ∨ -b^{119, 10}_1 c -b^{119, 9}_2 ∨ -b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ -p_1071 ∨ b^{119, 10}_0 c in DIMACS: -20027 -20028 20029 -1071 20030 0 -20027 -20028 20029 -1071 -20031 0 -20027 -20028 20029 -1071 20032 0 c -1+1 --> 0 c ( b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ b^{119, 9}_0 ∧ p_1071) -> (-b^{119, 10}_2 ∧ -b^{119, 10}_1 ∧ -b^{119, 10}_0) c in CNF: c -b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ -p_1071 ∨ -b^{119, 10}_2 c -b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ -p_1071 ∨ -b^{119, 10}_1 c -b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ -p_1071 ∨ -b^{119, 10}_0 c in DIMACS: -20027 20028 -20029 -1071 -20030 0 -20027 20028 -20029 -1071 -20031 0 -20027 20028 -20029 -1071 -20032 0 c 0+1 --> 1 c (-b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ -b^{119, 9}_0 ∧ p_1071) -> (-b^{119, 10}_2 ∧ -b^{119, 10}_1 ∧ b^{119, 10}_0) c in CNF: c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ -p_1071 ∨ -b^{119, 10}_2 c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ -p_1071 ∨ -b^{119, 10}_1 c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ -p_1071 ∨ b^{119, 10}_0 c in DIMACS: 20027 20028 20029 -1071 -20030 0 20027 20028 20029 -1071 -20031 0 20027 20028 20029 -1071 20032 0 c 1+1 --> 2 c (-b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ b^{119, 9}_0 ∧ p_1071) -> (-b^{119, 10}_2 ∧ b^{119, 10}_1 ∧ -b^{119, 10}_0) c in CNF: c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ -p_1071 ∨ -b^{119, 10}_2 c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ -p_1071 ∨ b^{119, 10}_1 c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ -p_1071 ∨ -b^{119, 10}_0 c in DIMACS: 20027 20028 -20029 -1071 -20030 0 20027 20028 -20029 -1071 20031 0 20027 20028 -20029 -1071 -20032 0 c 2+1 --> break c (-b^{119, 9}_2 ∧ b^{119, 9}_1 ∧ -b^{119, 9}_0 ∧ p_1071) -> break c in CNF: c b^{119, 9}_2 ∨ -b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ -p_1071 ∨ break c in DIMACS: 20027 -20028 20029 -1071 1162 0 c 2-1 --> 1 c (-b^{119, 9}_2 ∧ b^{119, 9}_1 ∧ -b^{119, 9}_0 ∧ -p_1071) -> (-b^{119, 10}_2 ∧ -b^{119, 10}_1 ∧ b^{119, 10}_0) c in CNF: c b^{119, 9}_2 ∨ -b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ p_1071 ∨ -b^{119, 10}_2 c b^{119, 9}_2 ∨ -b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ p_1071 ∨ -b^{119, 10}_1 c b^{119, 9}_2 ∨ -b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ p_1071 ∨ b^{119, 10}_0 c in DIMACS: 20027 -20028 20029 1071 -20030 0 20027 -20028 20029 1071 -20031 0 20027 -20028 20029 1071 20032 0 c 1-1 --> 0 c (-b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ b^{119, 9}_0 ∧ -p_1071) -> (-b^{119, 10}_2 ∧ -b^{119, 10}_1 ∧ -b^{119, 10}_0) c in CNF: c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ p_1071 ∨ -b^{119, 10}_2 c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ p_1071 ∨ -b^{119, 10}_1 c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ p_1071 ∨ -b^{119, 10}_0 c in DIMACS: 20027 20028 -20029 1071 -20030 0 20027 20028 -20029 1071 -20031 0 20027 20028 -20029 1071 -20032 0 c 0-1 --> -1 c (-b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ -b^{119, 9}_0 ∧ -p_1071) -> ( b^{119, 10}_2 ∧ -b^{119, 10}_1 ∧ b^{119, 10}_0) c in CNF: c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ p_1071 ∨ b^{119, 10}_2 c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ p_1071 ∨ -b^{119, 10}_1 c b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ p_1071 ∨ b^{119, 10}_0 c in DIMACS: 20027 20028 20029 1071 20030 0 20027 20028 20029 1071 -20031 0 20027 20028 20029 1071 20032 0 c -1-1 --> -2 c ( b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ b^{119, 9}_0 ∧ -p_1071) -> ( b^{119, 10}_2 ∧ b^{119, 10}_1 ∧ -b^{119, 10}_0) c in CNF: c -b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ p_1071 ∨ b^{119, 10}_2 c -b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ p_1071 ∨ b^{119, 10}_1 c -b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ p_1071 ∨ -b^{119, 10}_0 c in DIMACS: -20027 20028 -20029 1071 20030 0 -20027 20028 -20029 1071 20031 0 -20027 20028 -20029 1071 -20032 0 c -2-1 --> break c ( b^{119, 9}_2 ∧ b^{119, 9}_1 ∧ -b^{119, 9}_0 ∧ -p_1071) -> break c in CNF: c -b^{119, 9}_2 ∨ -b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ p_1071 ∨ break c in DIMACS: -20027 -20028 20029 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{119, 9}_2 ∧ -b^{119, 9}_1 ∧ -b^{119, 9}_0 ∧ true) c in CNF: c -b^{119, 9}_2 ∨ b^{119, 9}_1 ∨ b^{119, 9}_0 ∨ false c in DIMACS: -20027 20028 20029 0 c 3 does not represent an automaton state. c -(-b^{119, 9}_2 ∧ b^{119, 9}_1 ∧ b^{119, 9}_0 ∧ true) c in CNF: c b^{119, 9}_2 ∨ -b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ false c in DIMACS: 20027 -20028 -20029 0 c -3 does not represent an automaton state. c -( b^{119, 9}_2 ∧ b^{119, 9}_1 ∧ b^{119, 9}_0 ∧ true) c in CNF: c -b^{119, 9}_2 ∨ -b^{119, 9}_1 ∨ -b^{119, 9}_0 ∨ false c in DIMACS: -20027 -20028 -20029 0 c INIT for k = 120 c -b^{120, 1}_2 c -b^{120, 1}_1 c -b^{120, 1}_0 c in DIMACS: -20033 0 -20034 0 -20035 0 c Transitions for k = 120 c i = 1 c -2+1 --> -1 c ( b^{120, 1}_2 ∧ b^{120, 1}_1 ∧ -b^{120, 1}_0 ∧ p_120) -> ( b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ b^{120, 2}_0) c in CNF: c -b^{120, 1}_2 ∨ -b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ -p_120 ∨ b^{120, 2}_2 c -b^{120, 1}_2 ∨ -b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ -p_120 ∨ -b^{120, 2}_1 c -b^{120, 1}_2 ∨ -b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ -p_120 ∨ b^{120, 2}_0 c in DIMACS: -20033 -20034 20035 -120 20036 0 -20033 -20034 20035 -120 -20037 0 -20033 -20034 20035 -120 20038 0 c -1+1 --> 0 c ( b^{120, 1}_2 ∧ -b^{120, 1}_1 ∧ b^{120, 1}_0 ∧ p_120) -> (-b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ -b^{120, 2}_0) c in CNF: c -b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ -p_120 ∨ -b^{120, 2}_2 c -b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ -p_120 ∨ -b^{120, 2}_1 c -b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ -p_120 ∨ -b^{120, 2}_0 c in DIMACS: -20033 20034 -20035 -120 -20036 0 -20033 20034 -20035 -120 -20037 0 -20033 20034 -20035 -120 -20038 0 c 0+1 --> 1 c (-b^{120, 1}_2 ∧ -b^{120, 1}_1 ∧ -b^{120, 1}_0 ∧ p_120) -> (-b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ b^{120, 2}_0) c in CNF: c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ -p_120 ∨ -b^{120, 2}_2 c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ -p_120 ∨ -b^{120, 2}_1 c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ -p_120 ∨ b^{120, 2}_0 c in DIMACS: 20033 20034 20035 -120 -20036 0 20033 20034 20035 -120 -20037 0 20033 20034 20035 -120 20038 0 c 1+1 --> 2 c (-b^{120, 1}_2 ∧ -b^{120, 1}_1 ∧ b^{120, 1}_0 ∧ p_120) -> (-b^{120, 2}_2 ∧ b^{120, 2}_1 ∧ -b^{120, 2}_0) c in CNF: c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ -p_120 ∨ -b^{120, 2}_2 c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ -p_120 ∨ b^{120, 2}_1 c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ -p_120 ∨ -b^{120, 2}_0 c in DIMACS: 20033 20034 -20035 -120 -20036 0 20033 20034 -20035 -120 20037 0 20033 20034 -20035 -120 -20038 0 c 2+1 --> break c (-b^{120, 1}_2 ∧ b^{120, 1}_1 ∧ -b^{120, 1}_0 ∧ p_120) -> break c in CNF: c b^{120, 1}_2 ∨ -b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ -p_120 ∨ break c in DIMACS: 20033 -20034 20035 -120 1162 0 c 2-1 --> 1 c (-b^{120, 1}_2 ∧ b^{120, 1}_1 ∧ -b^{120, 1}_0 ∧ -p_120) -> (-b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ b^{120, 2}_0) c in CNF: c b^{120, 1}_2 ∨ -b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ p_120 ∨ -b^{120, 2}_2 c b^{120, 1}_2 ∨ -b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ p_120 ∨ -b^{120, 2}_1 c b^{120, 1}_2 ∨ -b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ p_120 ∨ b^{120, 2}_0 c in DIMACS: 20033 -20034 20035 120 -20036 0 20033 -20034 20035 120 -20037 0 20033 -20034 20035 120 20038 0 c 1-1 --> 0 c (-b^{120, 1}_2 ∧ -b^{120, 1}_1 ∧ b^{120, 1}_0 ∧ -p_120) -> (-b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ -b^{120, 2}_0) c in CNF: c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ p_120 ∨ -b^{120, 2}_2 c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ p_120 ∨ -b^{120, 2}_1 c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ p_120 ∨ -b^{120, 2}_0 c in DIMACS: 20033 20034 -20035 120 -20036 0 20033 20034 -20035 120 -20037 0 20033 20034 -20035 120 -20038 0 c 0-1 --> -1 c (-b^{120, 1}_2 ∧ -b^{120, 1}_1 ∧ -b^{120, 1}_0 ∧ -p_120) -> ( b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ b^{120, 2}_0) c in CNF: c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ p_120 ∨ b^{120, 2}_2 c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ p_120 ∨ -b^{120, 2}_1 c b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ p_120 ∨ b^{120, 2}_0 c in DIMACS: 20033 20034 20035 120 20036 0 20033 20034 20035 120 -20037 0 20033 20034 20035 120 20038 0 c -1-1 --> -2 c ( b^{120, 1}_2 ∧ -b^{120, 1}_1 ∧ b^{120, 1}_0 ∧ -p_120) -> ( b^{120, 2}_2 ∧ b^{120, 2}_1 ∧ -b^{120, 2}_0) c in CNF: c -b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ p_120 ∨ b^{120, 2}_2 c -b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ p_120 ∨ b^{120, 2}_1 c -b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ p_120 ∨ -b^{120, 2}_0 c in DIMACS: -20033 20034 -20035 120 20036 0 -20033 20034 -20035 120 20037 0 -20033 20034 -20035 120 -20038 0 c -2-1 --> break c ( b^{120, 1}_2 ∧ b^{120, 1}_1 ∧ -b^{120, 1}_0 ∧ -p_120) -> break c in CNF: c -b^{120, 1}_2 ∨ -b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ p_120 ∨ break c in DIMACS: -20033 -20034 20035 120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{120, 1}_2 ∧ -b^{120, 1}_1 ∧ -b^{120, 1}_0 ∧ true) c in CNF: c -b^{120, 1}_2 ∨ b^{120, 1}_1 ∨ b^{120, 1}_0 ∨ false c in DIMACS: -20033 20034 20035 0 c 3 does not represent an automaton state. c -(-b^{120, 1}_2 ∧ b^{120, 1}_1 ∧ b^{120, 1}_0 ∧ true) c in CNF: c b^{120, 1}_2 ∨ -b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ false c in DIMACS: 20033 -20034 -20035 0 c -3 does not represent an automaton state. c -( b^{120, 1}_2 ∧ b^{120, 1}_1 ∧ b^{120, 1}_0 ∧ true) c in CNF: c -b^{120, 1}_2 ∨ -b^{120, 1}_1 ∨ -b^{120, 1}_0 ∨ false c in DIMACS: -20033 -20034 -20035 0 c i = 2 c -2+1 --> -1 c ( b^{120, 2}_2 ∧ b^{120, 2}_1 ∧ -b^{120, 2}_0 ∧ p_240) -> ( b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ b^{120, 3}_0) c in CNF: c -b^{120, 2}_2 ∨ -b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ -p_240 ∨ b^{120, 3}_2 c -b^{120, 2}_2 ∨ -b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ -p_240 ∨ -b^{120, 3}_1 c -b^{120, 2}_2 ∨ -b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ -p_240 ∨ b^{120, 3}_0 c in DIMACS: -20036 -20037 20038 -240 20039 0 -20036 -20037 20038 -240 -20040 0 -20036 -20037 20038 -240 20041 0 c -1+1 --> 0 c ( b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ b^{120, 2}_0 ∧ p_240) -> (-b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ -b^{120, 3}_0) c in CNF: c -b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ -p_240 ∨ -b^{120, 3}_2 c -b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ -p_240 ∨ -b^{120, 3}_1 c -b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ -p_240 ∨ -b^{120, 3}_0 c in DIMACS: -20036 20037 -20038 -240 -20039 0 -20036 20037 -20038 -240 -20040 0 -20036 20037 -20038 -240 -20041 0 c 0+1 --> 1 c (-b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ -b^{120, 2}_0 ∧ p_240) -> (-b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ b^{120, 3}_0) c in CNF: c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ -p_240 ∨ -b^{120, 3}_2 c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ -p_240 ∨ -b^{120, 3}_1 c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ -p_240 ∨ b^{120, 3}_0 c in DIMACS: 20036 20037 20038 -240 -20039 0 20036 20037 20038 -240 -20040 0 20036 20037 20038 -240 20041 0 c 1+1 --> 2 c (-b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ b^{120, 2}_0 ∧ p_240) -> (-b^{120, 3}_2 ∧ b^{120, 3}_1 ∧ -b^{120, 3}_0) c in CNF: c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ -p_240 ∨ -b^{120, 3}_2 c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ -p_240 ∨ b^{120, 3}_1 c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ -p_240 ∨ -b^{120, 3}_0 c in DIMACS: 20036 20037 -20038 -240 -20039 0 20036 20037 -20038 -240 20040 0 20036 20037 -20038 -240 -20041 0 c 2+1 --> break c (-b^{120, 2}_2 ∧ b^{120, 2}_1 ∧ -b^{120, 2}_0 ∧ p_240) -> break c in CNF: c b^{120, 2}_2 ∨ -b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ -p_240 ∨ break c in DIMACS: 20036 -20037 20038 -240 1162 0 c 2-1 --> 1 c (-b^{120, 2}_2 ∧ b^{120, 2}_1 ∧ -b^{120, 2}_0 ∧ -p_240) -> (-b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ b^{120, 3}_0) c in CNF: c b^{120, 2}_2 ∨ -b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ p_240 ∨ -b^{120, 3}_2 c b^{120, 2}_2 ∨ -b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ p_240 ∨ -b^{120, 3}_1 c b^{120, 2}_2 ∨ -b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ p_240 ∨ b^{120, 3}_0 c in DIMACS: 20036 -20037 20038 240 -20039 0 20036 -20037 20038 240 -20040 0 20036 -20037 20038 240 20041 0 c 1-1 --> 0 c (-b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ b^{120, 2}_0 ∧ -p_240) -> (-b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ -b^{120, 3}_0) c in CNF: c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ p_240 ∨ -b^{120, 3}_2 c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ p_240 ∨ -b^{120, 3}_1 c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ p_240 ∨ -b^{120, 3}_0 c in DIMACS: 20036 20037 -20038 240 -20039 0 20036 20037 -20038 240 -20040 0 20036 20037 -20038 240 -20041 0 c 0-1 --> -1 c (-b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ -b^{120, 2}_0 ∧ -p_240) -> ( b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ b^{120, 3}_0) c in CNF: c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ p_240 ∨ b^{120, 3}_2 c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ p_240 ∨ -b^{120, 3}_1 c b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ p_240 ∨ b^{120, 3}_0 c in DIMACS: 20036 20037 20038 240 20039 0 20036 20037 20038 240 -20040 0 20036 20037 20038 240 20041 0 c -1-1 --> -2 c ( b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ b^{120, 2}_0 ∧ -p_240) -> ( b^{120, 3}_2 ∧ b^{120, 3}_1 ∧ -b^{120, 3}_0) c in CNF: c -b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ p_240 ∨ b^{120, 3}_2 c -b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ p_240 ∨ b^{120, 3}_1 c -b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ p_240 ∨ -b^{120, 3}_0 c in DIMACS: -20036 20037 -20038 240 20039 0 -20036 20037 -20038 240 20040 0 -20036 20037 -20038 240 -20041 0 c -2-1 --> break c ( b^{120, 2}_2 ∧ b^{120, 2}_1 ∧ -b^{120, 2}_0 ∧ -p_240) -> break c in CNF: c -b^{120, 2}_2 ∨ -b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ p_240 ∨ break c in DIMACS: -20036 -20037 20038 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{120, 2}_2 ∧ -b^{120, 2}_1 ∧ -b^{120, 2}_0 ∧ true) c in CNF: c -b^{120, 2}_2 ∨ b^{120, 2}_1 ∨ b^{120, 2}_0 ∨ false c in DIMACS: -20036 20037 20038 0 c 3 does not represent an automaton state. c -(-b^{120, 2}_2 ∧ b^{120, 2}_1 ∧ b^{120, 2}_0 ∧ true) c in CNF: c b^{120, 2}_2 ∨ -b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ false c in DIMACS: 20036 -20037 -20038 0 c -3 does not represent an automaton state. c -( b^{120, 2}_2 ∧ b^{120, 2}_1 ∧ b^{120, 2}_0 ∧ true) c in CNF: c -b^{120, 2}_2 ∨ -b^{120, 2}_1 ∨ -b^{120, 2}_0 ∨ false c in DIMACS: -20036 -20037 -20038 0 c i = 3 c -2+1 --> -1 c ( b^{120, 3}_2 ∧ b^{120, 3}_1 ∧ -b^{120, 3}_0 ∧ p_360) -> ( b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ b^{120, 4}_0) c in CNF: c -b^{120, 3}_2 ∨ -b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ -p_360 ∨ b^{120, 4}_2 c -b^{120, 3}_2 ∨ -b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ -p_360 ∨ -b^{120, 4}_1 c -b^{120, 3}_2 ∨ -b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ -p_360 ∨ b^{120, 4}_0 c in DIMACS: -20039 -20040 20041 -360 20042 0 -20039 -20040 20041 -360 -20043 0 -20039 -20040 20041 -360 20044 0 c -1+1 --> 0 c ( b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ b^{120, 3}_0 ∧ p_360) -> (-b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ -b^{120, 4}_0) c in CNF: c -b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ -p_360 ∨ -b^{120, 4}_2 c -b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ -p_360 ∨ -b^{120, 4}_1 c -b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ -p_360 ∨ -b^{120, 4}_0 c in DIMACS: -20039 20040 -20041 -360 -20042 0 -20039 20040 -20041 -360 -20043 0 -20039 20040 -20041 -360 -20044 0 c 0+1 --> 1 c (-b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ -b^{120, 3}_0 ∧ p_360) -> (-b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ b^{120, 4}_0) c in CNF: c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ -p_360 ∨ -b^{120, 4}_2 c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ -p_360 ∨ -b^{120, 4}_1 c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ -p_360 ∨ b^{120, 4}_0 c in DIMACS: 20039 20040 20041 -360 -20042 0 20039 20040 20041 -360 -20043 0 20039 20040 20041 -360 20044 0 c 1+1 --> 2 c (-b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ b^{120, 3}_0 ∧ p_360) -> (-b^{120, 4}_2 ∧ b^{120, 4}_1 ∧ -b^{120, 4}_0) c in CNF: c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ -p_360 ∨ -b^{120, 4}_2 c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ -p_360 ∨ b^{120, 4}_1 c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ -p_360 ∨ -b^{120, 4}_0 c in DIMACS: 20039 20040 -20041 -360 -20042 0 20039 20040 -20041 -360 20043 0 20039 20040 -20041 -360 -20044 0 c 2+1 --> break c (-b^{120, 3}_2 ∧ b^{120, 3}_1 ∧ -b^{120, 3}_0 ∧ p_360) -> break c in CNF: c b^{120, 3}_2 ∨ -b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ -p_360 ∨ break c in DIMACS: 20039 -20040 20041 -360 1162 0 c 2-1 --> 1 c (-b^{120, 3}_2 ∧ b^{120, 3}_1 ∧ -b^{120, 3}_0 ∧ -p_360) -> (-b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ b^{120, 4}_0) c in CNF: c b^{120, 3}_2 ∨ -b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ p_360 ∨ -b^{120, 4}_2 c b^{120, 3}_2 ∨ -b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ p_360 ∨ -b^{120, 4}_1 c b^{120, 3}_2 ∨ -b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ p_360 ∨ b^{120, 4}_0 c in DIMACS: 20039 -20040 20041 360 -20042 0 20039 -20040 20041 360 -20043 0 20039 -20040 20041 360 20044 0 c 1-1 --> 0 c (-b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ b^{120, 3}_0 ∧ -p_360) -> (-b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ -b^{120, 4}_0) c in CNF: c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ p_360 ∨ -b^{120, 4}_2 c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ p_360 ∨ -b^{120, 4}_1 c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ p_360 ∨ -b^{120, 4}_0 c in DIMACS: 20039 20040 -20041 360 -20042 0 20039 20040 -20041 360 -20043 0 20039 20040 -20041 360 -20044 0 c 0-1 --> -1 c (-b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ -b^{120, 3}_0 ∧ -p_360) -> ( b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ b^{120, 4}_0) c in CNF: c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ p_360 ∨ b^{120, 4}_2 c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ p_360 ∨ -b^{120, 4}_1 c b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ p_360 ∨ b^{120, 4}_0 c in DIMACS: 20039 20040 20041 360 20042 0 20039 20040 20041 360 -20043 0 20039 20040 20041 360 20044 0 c -1-1 --> -2 c ( b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ b^{120, 3}_0 ∧ -p_360) -> ( b^{120, 4}_2 ∧ b^{120, 4}_1 ∧ -b^{120, 4}_0) c in CNF: c -b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ p_360 ∨ b^{120, 4}_2 c -b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ p_360 ∨ b^{120, 4}_1 c -b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ p_360 ∨ -b^{120, 4}_0 c in DIMACS: -20039 20040 -20041 360 20042 0 -20039 20040 -20041 360 20043 0 -20039 20040 -20041 360 -20044 0 c -2-1 --> break c ( b^{120, 3}_2 ∧ b^{120, 3}_1 ∧ -b^{120, 3}_0 ∧ -p_360) -> break c in CNF: c -b^{120, 3}_2 ∨ -b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ p_360 ∨ break c in DIMACS: -20039 -20040 20041 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{120, 3}_2 ∧ -b^{120, 3}_1 ∧ -b^{120, 3}_0 ∧ true) c in CNF: c -b^{120, 3}_2 ∨ b^{120, 3}_1 ∨ b^{120, 3}_0 ∨ false c in DIMACS: -20039 20040 20041 0 c 3 does not represent an automaton state. c -(-b^{120, 3}_2 ∧ b^{120, 3}_1 ∧ b^{120, 3}_0 ∧ true) c in CNF: c b^{120, 3}_2 ∨ -b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ false c in DIMACS: 20039 -20040 -20041 0 c -3 does not represent an automaton state. c -( b^{120, 3}_2 ∧ b^{120, 3}_1 ∧ b^{120, 3}_0 ∧ true) c in CNF: c -b^{120, 3}_2 ∨ -b^{120, 3}_1 ∨ -b^{120, 3}_0 ∨ false c in DIMACS: -20039 -20040 -20041 0 c i = 4 c -2+1 --> -1 c ( b^{120, 4}_2 ∧ b^{120, 4}_1 ∧ -b^{120, 4}_0 ∧ p_480) -> ( b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ b^{120, 5}_0) c in CNF: c -b^{120, 4}_2 ∨ -b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ -p_480 ∨ b^{120, 5}_2 c -b^{120, 4}_2 ∨ -b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ -p_480 ∨ -b^{120, 5}_1 c -b^{120, 4}_2 ∨ -b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ -p_480 ∨ b^{120, 5}_0 c in DIMACS: -20042 -20043 20044 -480 20045 0 -20042 -20043 20044 -480 -20046 0 -20042 -20043 20044 -480 20047 0 c -1+1 --> 0 c ( b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ b^{120, 4}_0 ∧ p_480) -> (-b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ -b^{120, 5}_0) c in CNF: c -b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ -p_480 ∨ -b^{120, 5}_2 c -b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ -p_480 ∨ -b^{120, 5}_1 c -b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ -p_480 ∨ -b^{120, 5}_0 c in DIMACS: -20042 20043 -20044 -480 -20045 0 -20042 20043 -20044 -480 -20046 0 -20042 20043 -20044 -480 -20047 0 c 0+1 --> 1 c (-b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ -b^{120, 4}_0 ∧ p_480) -> (-b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ b^{120, 5}_0) c in CNF: c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ -p_480 ∨ -b^{120, 5}_2 c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ -p_480 ∨ -b^{120, 5}_1 c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ -p_480 ∨ b^{120, 5}_0 c in DIMACS: 20042 20043 20044 -480 -20045 0 20042 20043 20044 -480 -20046 0 20042 20043 20044 -480 20047 0 c 1+1 --> 2 c (-b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ b^{120, 4}_0 ∧ p_480) -> (-b^{120, 5}_2 ∧ b^{120, 5}_1 ∧ -b^{120, 5}_0) c in CNF: c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ -p_480 ∨ -b^{120, 5}_2 c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ -p_480 ∨ b^{120, 5}_1 c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ -p_480 ∨ -b^{120, 5}_0 c in DIMACS: 20042 20043 -20044 -480 -20045 0 20042 20043 -20044 -480 20046 0 20042 20043 -20044 -480 -20047 0 c 2+1 --> break c (-b^{120, 4}_2 ∧ b^{120, 4}_1 ∧ -b^{120, 4}_0 ∧ p_480) -> break c in CNF: c b^{120, 4}_2 ∨ -b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ -p_480 ∨ break c in DIMACS: 20042 -20043 20044 -480 1162 0 c 2-1 --> 1 c (-b^{120, 4}_2 ∧ b^{120, 4}_1 ∧ -b^{120, 4}_0 ∧ -p_480) -> (-b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ b^{120, 5}_0) c in CNF: c b^{120, 4}_2 ∨ -b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ p_480 ∨ -b^{120, 5}_2 c b^{120, 4}_2 ∨ -b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ p_480 ∨ -b^{120, 5}_1 c b^{120, 4}_2 ∨ -b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ p_480 ∨ b^{120, 5}_0 c in DIMACS: 20042 -20043 20044 480 -20045 0 20042 -20043 20044 480 -20046 0 20042 -20043 20044 480 20047 0 c 1-1 --> 0 c (-b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ b^{120, 4}_0 ∧ -p_480) -> (-b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ -b^{120, 5}_0) c in CNF: c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ p_480 ∨ -b^{120, 5}_2 c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ p_480 ∨ -b^{120, 5}_1 c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ p_480 ∨ -b^{120, 5}_0 c in DIMACS: 20042 20043 -20044 480 -20045 0 20042 20043 -20044 480 -20046 0 20042 20043 -20044 480 -20047 0 c 0-1 --> -1 c (-b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ -b^{120, 4}_0 ∧ -p_480) -> ( b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ b^{120, 5}_0) c in CNF: c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ p_480 ∨ b^{120, 5}_2 c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ p_480 ∨ -b^{120, 5}_1 c b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ p_480 ∨ b^{120, 5}_0 c in DIMACS: 20042 20043 20044 480 20045 0 20042 20043 20044 480 -20046 0 20042 20043 20044 480 20047 0 c -1-1 --> -2 c ( b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ b^{120, 4}_0 ∧ -p_480) -> ( b^{120, 5}_2 ∧ b^{120, 5}_1 ∧ -b^{120, 5}_0) c in CNF: c -b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ p_480 ∨ b^{120, 5}_2 c -b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ p_480 ∨ b^{120, 5}_1 c -b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ p_480 ∨ -b^{120, 5}_0 c in DIMACS: -20042 20043 -20044 480 20045 0 -20042 20043 -20044 480 20046 0 -20042 20043 -20044 480 -20047 0 c -2-1 --> break c ( b^{120, 4}_2 ∧ b^{120, 4}_1 ∧ -b^{120, 4}_0 ∧ -p_480) -> break c in CNF: c -b^{120, 4}_2 ∨ -b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ p_480 ∨ break c in DIMACS: -20042 -20043 20044 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{120, 4}_2 ∧ -b^{120, 4}_1 ∧ -b^{120, 4}_0 ∧ true) c in CNF: c -b^{120, 4}_2 ∨ b^{120, 4}_1 ∨ b^{120, 4}_0 ∨ false c in DIMACS: -20042 20043 20044 0 c 3 does not represent an automaton state. c -(-b^{120, 4}_2 ∧ b^{120, 4}_1 ∧ b^{120, 4}_0 ∧ true) c in CNF: c b^{120, 4}_2 ∨ -b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ false c in DIMACS: 20042 -20043 -20044 0 c -3 does not represent an automaton state. c -( b^{120, 4}_2 ∧ b^{120, 4}_1 ∧ b^{120, 4}_0 ∧ true) c in CNF: c -b^{120, 4}_2 ∨ -b^{120, 4}_1 ∨ -b^{120, 4}_0 ∨ false c in DIMACS: -20042 -20043 -20044 0 c i = 5 c -2+1 --> -1 c ( b^{120, 5}_2 ∧ b^{120, 5}_1 ∧ -b^{120, 5}_0 ∧ p_600) -> ( b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ b^{120, 6}_0) c in CNF: c -b^{120, 5}_2 ∨ -b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ -p_600 ∨ b^{120, 6}_2 c -b^{120, 5}_2 ∨ -b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ -p_600 ∨ -b^{120, 6}_1 c -b^{120, 5}_2 ∨ -b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ -p_600 ∨ b^{120, 6}_0 c in DIMACS: -20045 -20046 20047 -600 20048 0 -20045 -20046 20047 -600 -20049 0 -20045 -20046 20047 -600 20050 0 c -1+1 --> 0 c ( b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ b^{120, 5}_0 ∧ p_600) -> (-b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ -b^{120, 6}_0) c in CNF: c -b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ -p_600 ∨ -b^{120, 6}_2 c -b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ -p_600 ∨ -b^{120, 6}_1 c -b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ -p_600 ∨ -b^{120, 6}_0 c in DIMACS: -20045 20046 -20047 -600 -20048 0 -20045 20046 -20047 -600 -20049 0 -20045 20046 -20047 -600 -20050 0 c 0+1 --> 1 c (-b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ -b^{120, 5}_0 ∧ p_600) -> (-b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ b^{120, 6}_0) c in CNF: c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ -p_600 ∨ -b^{120, 6}_2 c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ -p_600 ∨ -b^{120, 6}_1 c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ -p_600 ∨ b^{120, 6}_0 c in DIMACS: 20045 20046 20047 -600 -20048 0 20045 20046 20047 -600 -20049 0 20045 20046 20047 -600 20050 0 c 1+1 --> 2 c (-b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ b^{120, 5}_0 ∧ p_600) -> (-b^{120, 6}_2 ∧ b^{120, 6}_1 ∧ -b^{120, 6}_0) c in CNF: c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ -p_600 ∨ -b^{120, 6}_2 c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ -p_600 ∨ b^{120, 6}_1 c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ -p_600 ∨ -b^{120, 6}_0 c in DIMACS: 20045 20046 -20047 -600 -20048 0 20045 20046 -20047 -600 20049 0 20045 20046 -20047 -600 -20050 0 c 2+1 --> break c (-b^{120, 5}_2 ∧ b^{120, 5}_1 ∧ -b^{120, 5}_0 ∧ p_600) -> break c in CNF: c b^{120, 5}_2 ∨ -b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ -p_600 ∨ break c in DIMACS: 20045 -20046 20047 -600 1162 0 c 2-1 --> 1 c (-b^{120, 5}_2 ∧ b^{120, 5}_1 ∧ -b^{120, 5}_0 ∧ -p_600) -> (-b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ b^{120, 6}_0) c in CNF: c b^{120, 5}_2 ∨ -b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ p_600 ∨ -b^{120, 6}_2 c b^{120, 5}_2 ∨ -b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ p_600 ∨ -b^{120, 6}_1 c b^{120, 5}_2 ∨ -b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ p_600 ∨ b^{120, 6}_0 c in DIMACS: 20045 -20046 20047 600 -20048 0 20045 -20046 20047 600 -20049 0 20045 -20046 20047 600 20050 0 c 1-1 --> 0 c (-b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ b^{120, 5}_0 ∧ -p_600) -> (-b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ -b^{120, 6}_0) c in CNF: c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ p_600 ∨ -b^{120, 6}_2 c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ p_600 ∨ -b^{120, 6}_1 c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ p_600 ∨ -b^{120, 6}_0 c in DIMACS: 20045 20046 -20047 600 -20048 0 20045 20046 -20047 600 -20049 0 20045 20046 -20047 600 -20050 0 c 0-1 --> -1 c (-b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ -b^{120, 5}_0 ∧ -p_600) -> ( b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ b^{120, 6}_0) c in CNF: c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ p_600 ∨ b^{120, 6}_2 c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ p_600 ∨ -b^{120, 6}_1 c b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ p_600 ∨ b^{120, 6}_0 c in DIMACS: 20045 20046 20047 600 20048 0 20045 20046 20047 600 -20049 0 20045 20046 20047 600 20050 0 c -1-1 --> -2 c ( b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ b^{120, 5}_0 ∧ -p_600) -> ( b^{120, 6}_2 ∧ b^{120, 6}_1 ∧ -b^{120, 6}_0) c in CNF: c -b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ p_600 ∨ b^{120, 6}_2 c -b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ p_600 ∨ b^{120, 6}_1 c -b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ p_600 ∨ -b^{120, 6}_0 c in DIMACS: -20045 20046 -20047 600 20048 0 -20045 20046 -20047 600 20049 0 -20045 20046 -20047 600 -20050 0 c -2-1 --> break c ( b^{120, 5}_2 ∧ b^{120, 5}_1 ∧ -b^{120, 5}_0 ∧ -p_600) -> break c in CNF: c -b^{120, 5}_2 ∨ -b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ p_600 ∨ break c in DIMACS: -20045 -20046 20047 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{120, 5}_2 ∧ -b^{120, 5}_1 ∧ -b^{120, 5}_0 ∧ true) c in CNF: c -b^{120, 5}_2 ∨ b^{120, 5}_1 ∨ b^{120, 5}_0 ∨ false c in DIMACS: -20045 20046 20047 0 c 3 does not represent an automaton state. c -(-b^{120, 5}_2 ∧ b^{120, 5}_1 ∧ b^{120, 5}_0 ∧ true) c in CNF: c b^{120, 5}_2 ∨ -b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ false c in DIMACS: 20045 -20046 -20047 0 c -3 does not represent an automaton state. c -( b^{120, 5}_2 ∧ b^{120, 5}_1 ∧ b^{120, 5}_0 ∧ true) c in CNF: c -b^{120, 5}_2 ∨ -b^{120, 5}_1 ∨ -b^{120, 5}_0 ∨ false c in DIMACS: -20045 -20046 -20047 0 c i = 6 c -2+1 --> -1 c ( b^{120, 6}_2 ∧ b^{120, 6}_1 ∧ -b^{120, 6}_0 ∧ p_720) -> ( b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ b^{120, 7}_0) c in CNF: c -b^{120, 6}_2 ∨ -b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ -p_720 ∨ b^{120, 7}_2 c -b^{120, 6}_2 ∨ -b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ -p_720 ∨ -b^{120, 7}_1 c -b^{120, 6}_2 ∨ -b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ -p_720 ∨ b^{120, 7}_0 c in DIMACS: -20048 -20049 20050 -720 20051 0 -20048 -20049 20050 -720 -20052 0 -20048 -20049 20050 -720 20053 0 c -1+1 --> 0 c ( b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ b^{120, 6}_0 ∧ p_720) -> (-b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ -b^{120, 7}_0) c in CNF: c -b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ -p_720 ∨ -b^{120, 7}_2 c -b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ -p_720 ∨ -b^{120, 7}_1 c -b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ -p_720 ∨ -b^{120, 7}_0 c in DIMACS: -20048 20049 -20050 -720 -20051 0 -20048 20049 -20050 -720 -20052 0 -20048 20049 -20050 -720 -20053 0 c 0+1 --> 1 c (-b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ -b^{120, 6}_0 ∧ p_720) -> (-b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ b^{120, 7}_0) c in CNF: c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ -p_720 ∨ -b^{120, 7}_2 c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ -p_720 ∨ -b^{120, 7}_1 c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ -p_720 ∨ b^{120, 7}_0 c in DIMACS: 20048 20049 20050 -720 -20051 0 20048 20049 20050 -720 -20052 0 20048 20049 20050 -720 20053 0 c 1+1 --> 2 c (-b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ b^{120, 6}_0 ∧ p_720) -> (-b^{120, 7}_2 ∧ b^{120, 7}_1 ∧ -b^{120, 7}_0) c in CNF: c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ -p_720 ∨ -b^{120, 7}_2 c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ -p_720 ∨ b^{120, 7}_1 c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ -p_720 ∨ -b^{120, 7}_0 c in DIMACS: 20048 20049 -20050 -720 -20051 0 20048 20049 -20050 -720 20052 0 20048 20049 -20050 -720 -20053 0 c 2+1 --> break c (-b^{120, 6}_2 ∧ b^{120, 6}_1 ∧ -b^{120, 6}_0 ∧ p_720) -> break c in CNF: c b^{120, 6}_2 ∨ -b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ -p_720 ∨ break c in DIMACS: 20048 -20049 20050 -720 1162 0 c 2-1 --> 1 c (-b^{120, 6}_2 ∧ b^{120, 6}_1 ∧ -b^{120, 6}_0 ∧ -p_720) -> (-b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ b^{120, 7}_0) c in CNF: c b^{120, 6}_2 ∨ -b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ p_720 ∨ -b^{120, 7}_2 c b^{120, 6}_2 ∨ -b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ p_720 ∨ -b^{120, 7}_1 c b^{120, 6}_2 ∨ -b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ p_720 ∨ b^{120, 7}_0 c in DIMACS: 20048 -20049 20050 720 -20051 0 20048 -20049 20050 720 -20052 0 20048 -20049 20050 720 20053 0 c 1-1 --> 0 c (-b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ b^{120, 6}_0 ∧ -p_720) -> (-b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ -b^{120, 7}_0) c in CNF: c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ p_720 ∨ -b^{120, 7}_2 c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ p_720 ∨ -b^{120, 7}_1 c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ p_720 ∨ -b^{120, 7}_0 c in DIMACS: 20048 20049 -20050 720 -20051 0 20048 20049 -20050 720 -20052 0 20048 20049 -20050 720 -20053 0 c 0-1 --> -1 c (-b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ -b^{120, 6}_0 ∧ -p_720) -> ( b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ b^{120, 7}_0) c in CNF: c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ p_720 ∨ b^{120, 7}_2 c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ p_720 ∨ -b^{120, 7}_1 c b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ p_720 ∨ b^{120, 7}_0 c in DIMACS: 20048 20049 20050 720 20051 0 20048 20049 20050 720 -20052 0 20048 20049 20050 720 20053 0 c -1-1 --> -2 c ( b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ b^{120, 6}_0 ∧ -p_720) -> ( b^{120, 7}_2 ∧ b^{120, 7}_1 ∧ -b^{120, 7}_0) c in CNF: c -b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ p_720 ∨ b^{120, 7}_2 c -b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ p_720 ∨ b^{120, 7}_1 c -b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ p_720 ∨ -b^{120, 7}_0 c in DIMACS: -20048 20049 -20050 720 20051 0 -20048 20049 -20050 720 20052 0 -20048 20049 -20050 720 -20053 0 c -2-1 --> break c ( b^{120, 6}_2 ∧ b^{120, 6}_1 ∧ -b^{120, 6}_0 ∧ -p_720) -> break c in CNF: c -b^{120, 6}_2 ∨ -b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ p_720 ∨ break c in DIMACS: -20048 -20049 20050 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{120, 6}_2 ∧ -b^{120, 6}_1 ∧ -b^{120, 6}_0 ∧ true) c in CNF: c -b^{120, 6}_2 ∨ b^{120, 6}_1 ∨ b^{120, 6}_0 ∨ false c in DIMACS: -20048 20049 20050 0 c 3 does not represent an automaton state. c -(-b^{120, 6}_2 ∧ b^{120, 6}_1 ∧ b^{120, 6}_0 ∧ true) c in CNF: c b^{120, 6}_2 ∨ -b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ false c in DIMACS: 20048 -20049 -20050 0 c -3 does not represent an automaton state. c -( b^{120, 6}_2 ∧ b^{120, 6}_1 ∧ b^{120, 6}_0 ∧ true) c in CNF: c -b^{120, 6}_2 ∨ -b^{120, 6}_1 ∨ -b^{120, 6}_0 ∨ false c in DIMACS: -20048 -20049 -20050 0 c i = 7 c -2+1 --> -1 c ( b^{120, 7}_2 ∧ b^{120, 7}_1 ∧ -b^{120, 7}_0 ∧ p_840) -> ( b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ b^{120, 8}_0) c in CNF: c -b^{120, 7}_2 ∨ -b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ -p_840 ∨ b^{120, 8}_2 c -b^{120, 7}_2 ∨ -b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ -p_840 ∨ -b^{120, 8}_1 c -b^{120, 7}_2 ∨ -b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ -p_840 ∨ b^{120, 8}_0 c in DIMACS: -20051 -20052 20053 -840 20054 0 -20051 -20052 20053 -840 -20055 0 -20051 -20052 20053 -840 20056 0 c -1+1 --> 0 c ( b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ b^{120, 7}_0 ∧ p_840) -> (-b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ -b^{120, 8}_0) c in CNF: c -b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ -p_840 ∨ -b^{120, 8}_2 c -b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ -p_840 ∨ -b^{120, 8}_1 c -b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ -p_840 ∨ -b^{120, 8}_0 c in DIMACS: -20051 20052 -20053 -840 -20054 0 -20051 20052 -20053 -840 -20055 0 -20051 20052 -20053 -840 -20056 0 c 0+1 --> 1 c (-b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ -b^{120, 7}_0 ∧ p_840) -> (-b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ b^{120, 8}_0) c in CNF: c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ -p_840 ∨ -b^{120, 8}_2 c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ -p_840 ∨ -b^{120, 8}_1 c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ -p_840 ∨ b^{120, 8}_0 c in DIMACS: 20051 20052 20053 -840 -20054 0 20051 20052 20053 -840 -20055 0 20051 20052 20053 -840 20056 0 c 1+1 --> 2 c (-b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ b^{120, 7}_0 ∧ p_840) -> (-b^{120, 8}_2 ∧ b^{120, 8}_1 ∧ -b^{120, 8}_0) c in CNF: c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ -p_840 ∨ -b^{120, 8}_2 c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ -p_840 ∨ b^{120, 8}_1 c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ -p_840 ∨ -b^{120, 8}_0 c in DIMACS: 20051 20052 -20053 -840 -20054 0 20051 20052 -20053 -840 20055 0 20051 20052 -20053 -840 -20056 0 c 2+1 --> break c (-b^{120, 7}_2 ∧ b^{120, 7}_1 ∧ -b^{120, 7}_0 ∧ p_840) -> break c in CNF: c b^{120, 7}_2 ∨ -b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ -p_840 ∨ break c in DIMACS: 20051 -20052 20053 -840 1162 0 c 2-1 --> 1 c (-b^{120, 7}_2 ∧ b^{120, 7}_1 ∧ -b^{120, 7}_0 ∧ -p_840) -> (-b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ b^{120, 8}_0) c in CNF: c b^{120, 7}_2 ∨ -b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ p_840 ∨ -b^{120, 8}_2 c b^{120, 7}_2 ∨ -b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ p_840 ∨ -b^{120, 8}_1 c b^{120, 7}_2 ∨ -b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ p_840 ∨ b^{120, 8}_0 c in DIMACS: 20051 -20052 20053 840 -20054 0 20051 -20052 20053 840 -20055 0 20051 -20052 20053 840 20056 0 c 1-1 --> 0 c (-b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ b^{120, 7}_0 ∧ -p_840) -> (-b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ -b^{120, 8}_0) c in CNF: c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ p_840 ∨ -b^{120, 8}_2 c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ p_840 ∨ -b^{120, 8}_1 c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ p_840 ∨ -b^{120, 8}_0 c in DIMACS: 20051 20052 -20053 840 -20054 0 20051 20052 -20053 840 -20055 0 20051 20052 -20053 840 -20056 0 c 0-1 --> -1 c (-b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ -b^{120, 7}_0 ∧ -p_840) -> ( b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ b^{120, 8}_0) c in CNF: c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ p_840 ∨ b^{120, 8}_2 c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ p_840 ∨ -b^{120, 8}_1 c b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ p_840 ∨ b^{120, 8}_0 c in DIMACS: 20051 20052 20053 840 20054 0 20051 20052 20053 840 -20055 0 20051 20052 20053 840 20056 0 c -1-1 --> -2 c ( b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ b^{120, 7}_0 ∧ -p_840) -> ( b^{120, 8}_2 ∧ b^{120, 8}_1 ∧ -b^{120, 8}_0) c in CNF: c -b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ p_840 ∨ b^{120, 8}_2 c -b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ p_840 ∨ b^{120, 8}_1 c -b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ p_840 ∨ -b^{120, 8}_0 c in DIMACS: -20051 20052 -20053 840 20054 0 -20051 20052 -20053 840 20055 0 -20051 20052 -20053 840 -20056 0 c -2-1 --> break c ( b^{120, 7}_2 ∧ b^{120, 7}_1 ∧ -b^{120, 7}_0 ∧ -p_840) -> break c in CNF: c -b^{120, 7}_2 ∨ -b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ p_840 ∨ break c in DIMACS: -20051 -20052 20053 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{120, 7}_2 ∧ -b^{120, 7}_1 ∧ -b^{120, 7}_0 ∧ true) c in CNF: c -b^{120, 7}_2 ∨ b^{120, 7}_1 ∨ b^{120, 7}_0 ∨ false c in DIMACS: -20051 20052 20053 0 c 3 does not represent an automaton state. c -(-b^{120, 7}_2 ∧ b^{120, 7}_1 ∧ b^{120, 7}_0 ∧ true) c in CNF: c b^{120, 7}_2 ∨ -b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ false c in DIMACS: 20051 -20052 -20053 0 c -3 does not represent an automaton state. c -( b^{120, 7}_2 ∧ b^{120, 7}_1 ∧ b^{120, 7}_0 ∧ true) c in CNF: c -b^{120, 7}_2 ∨ -b^{120, 7}_1 ∨ -b^{120, 7}_0 ∨ false c in DIMACS: -20051 -20052 -20053 0 c i = 8 c -2+1 --> -1 c ( b^{120, 8}_2 ∧ b^{120, 8}_1 ∧ -b^{120, 8}_0 ∧ p_960) -> ( b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ b^{120, 9}_0) c in CNF: c -b^{120, 8}_2 ∨ -b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ -p_960 ∨ b^{120, 9}_2 c -b^{120, 8}_2 ∨ -b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ -p_960 ∨ -b^{120, 9}_1 c -b^{120, 8}_2 ∨ -b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ -p_960 ∨ b^{120, 9}_0 c in DIMACS: -20054 -20055 20056 -960 20057 0 -20054 -20055 20056 -960 -20058 0 -20054 -20055 20056 -960 20059 0 c -1+1 --> 0 c ( b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ b^{120, 8}_0 ∧ p_960) -> (-b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ -b^{120, 9}_0) c in CNF: c -b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ -p_960 ∨ -b^{120, 9}_2 c -b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ -p_960 ∨ -b^{120, 9}_1 c -b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ -p_960 ∨ -b^{120, 9}_0 c in DIMACS: -20054 20055 -20056 -960 -20057 0 -20054 20055 -20056 -960 -20058 0 -20054 20055 -20056 -960 -20059 0 c 0+1 --> 1 c (-b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ -b^{120, 8}_0 ∧ p_960) -> (-b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ b^{120, 9}_0) c in CNF: c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ -p_960 ∨ -b^{120, 9}_2 c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ -p_960 ∨ -b^{120, 9}_1 c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ -p_960 ∨ b^{120, 9}_0 c in DIMACS: 20054 20055 20056 -960 -20057 0 20054 20055 20056 -960 -20058 0 20054 20055 20056 -960 20059 0 c 1+1 --> 2 c (-b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ b^{120, 8}_0 ∧ p_960) -> (-b^{120, 9}_2 ∧ b^{120, 9}_1 ∧ -b^{120, 9}_0) c in CNF: c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ -p_960 ∨ -b^{120, 9}_2 c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ -p_960 ∨ b^{120, 9}_1 c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ -p_960 ∨ -b^{120, 9}_0 c in DIMACS: 20054 20055 -20056 -960 -20057 0 20054 20055 -20056 -960 20058 0 20054 20055 -20056 -960 -20059 0 c 2+1 --> break c (-b^{120, 8}_2 ∧ b^{120, 8}_1 ∧ -b^{120, 8}_0 ∧ p_960) -> break c in CNF: c b^{120, 8}_2 ∨ -b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ -p_960 ∨ break c in DIMACS: 20054 -20055 20056 -960 1162 0 c 2-1 --> 1 c (-b^{120, 8}_2 ∧ b^{120, 8}_1 ∧ -b^{120, 8}_0 ∧ -p_960) -> (-b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ b^{120, 9}_0) c in CNF: c b^{120, 8}_2 ∨ -b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ p_960 ∨ -b^{120, 9}_2 c b^{120, 8}_2 ∨ -b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ p_960 ∨ -b^{120, 9}_1 c b^{120, 8}_2 ∨ -b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ p_960 ∨ b^{120, 9}_0 c in DIMACS: 20054 -20055 20056 960 -20057 0 20054 -20055 20056 960 -20058 0 20054 -20055 20056 960 20059 0 c 1-1 --> 0 c (-b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ b^{120, 8}_0 ∧ -p_960) -> (-b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ -b^{120, 9}_0) c in CNF: c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ p_960 ∨ -b^{120, 9}_2 c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ p_960 ∨ -b^{120, 9}_1 c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ p_960 ∨ -b^{120, 9}_0 c in DIMACS: 20054 20055 -20056 960 -20057 0 20054 20055 -20056 960 -20058 0 20054 20055 -20056 960 -20059 0 c 0-1 --> -1 c (-b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ -b^{120, 8}_0 ∧ -p_960) -> ( b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ b^{120, 9}_0) c in CNF: c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ p_960 ∨ b^{120, 9}_2 c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ p_960 ∨ -b^{120, 9}_1 c b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ p_960 ∨ b^{120, 9}_0 c in DIMACS: 20054 20055 20056 960 20057 0 20054 20055 20056 960 -20058 0 20054 20055 20056 960 20059 0 c -1-1 --> -2 c ( b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ b^{120, 8}_0 ∧ -p_960) -> ( b^{120, 9}_2 ∧ b^{120, 9}_1 ∧ -b^{120, 9}_0) c in CNF: c -b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ p_960 ∨ b^{120, 9}_2 c -b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ p_960 ∨ b^{120, 9}_1 c -b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ p_960 ∨ -b^{120, 9}_0 c in DIMACS: -20054 20055 -20056 960 20057 0 -20054 20055 -20056 960 20058 0 -20054 20055 -20056 960 -20059 0 c -2-1 --> break c ( b^{120, 8}_2 ∧ b^{120, 8}_1 ∧ -b^{120, 8}_0 ∧ -p_960) -> break c in CNF: c -b^{120, 8}_2 ∨ -b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ p_960 ∨ break c in DIMACS: -20054 -20055 20056 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{120, 8}_2 ∧ -b^{120, 8}_1 ∧ -b^{120, 8}_0 ∧ true) c in CNF: c -b^{120, 8}_2 ∨ b^{120, 8}_1 ∨ b^{120, 8}_0 ∨ false c in DIMACS: -20054 20055 20056 0 c 3 does not represent an automaton state. c -(-b^{120, 8}_2 ∧ b^{120, 8}_1 ∧ b^{120, 8}_0 ∧ true) c in CNF: c b^{120, 8}_2 ∨ -b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ false c in DIMACS: 20054 -20055 -20056 0 c -3 does not represent an automaton state. c -( b^{120, 8}_2 ∧ b^{120, 8}_1 ∧ b^{120, 8}_0 ∧ true) c in CNF: c -b^{120, 8}_2 ∨ -b^{120, 8}_1 ∨ -b^{120, 8}_0 ∨ false c in DIMACS: -20054 -20055 -20056 0 c i = 9 c -2+1 --> -1 c ( b^{120, 9}_2 ∧ b^{120, 9}_1 ∧ -b^{120, 9}_0 ∧ p_1080) -> ( b^{120, 10}_2 ∧ -b^{120, 10}_1 ∧ b^{120, 10}_0) c in CNF: c -b^{120, 9}_2 ∨ -b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ -p_1080 ∨ b^{120, 10}_2 c -b^{120, 9}_2 ∨ -b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ -p_1080 ∨ -b^{120, 10}_1 c -b^{120, 9}_2 ∨ -b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ -p_1080 ∨ b^{120, 10}_0 c in DIMACS: -20057 -20058 20059 -1080 20060 0 -20057 -20058 20059 -1080 -20061 0 -20057 -20058 20059 -1080 20062 0 c -1+1 --> 0 c ( b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ b^{120, 9}_0 ∧ p_1080) -> (-b^{120, 10}_2 ∧ -b^{120, 10}_1 ∧ -b^{120, 10}_0) c in CNF: c -b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ -p_1080 ∨ -b^{120, 10}_2 c -b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ -p_1080 ∨ -b^{120, 10}_1 c -b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ -p_1080 ∨ -b^{120, 10}_0 c in DIMACS: -20057 20058 -20059 -1080 -20060 0 -20057 20058 -20059 -1080 -20061 0 -20057 20058 -20059 -1080 -20062 0 c 0+1 --> 1 c (-b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ -b^{120, 9}_0 ∧ p_1080) -> (-b^{120, 10}_2 ∧ -b^{120, 10}_1 ∧ b^{120, 10}_0) c in CNF: c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ -p_1080 ∨ -b^{120, 10}_2 c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ -p_1080 ∨ -b^{120, 10}_1 c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ -p_1080 ∨ b^{120, 10}_0 c in DIMACS: 20057 20058 20059 -1080 -20060 0 20057 20058 20059 -1080 -20061 0 20057 20058 20059 -1080 20062 0 c 1+1 --> 2 c (-b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ b^{120, 9}_0 ∧ p_1080) -> (-b^{120, 10}_2 ∧ b^{120, 10}_1 ∧ -b^{120, 10}_0) c in CNF: c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ -p_1080 ∨ -b^{120, 10}_2 c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ -p_1080 ∨ b^{120, 10}_1 c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ -p_1080 ∨ -b^{120, 10}_0 c in DIMACS: 20057 20058 -20059 -1080 -20060 0 20057 20058 -20059 -1080 20061 0 20057 20058 -20059 -1080 -20062 0 c 2+1 --> break c (-b^{120, 9}_2 ∧ b^{120, 9}_1 ∧ -b^{120, 9}_0 ∧ p_1080) -> break c in CNF: c b^{120, 9}_2 ∨ -b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ -p_1080 ∨ break c in DIMACS: 20057 -20058 20059 -1080 1162 0 c 2-1 --> 1 c (-b^{120, 9}_2 ∧ b^{120, 9}_1 ∧ -b^{120, 9}_0 ∧ -p_1080) -> (-b^{120, 10}_2 ∧ -b^{120, 10}_1 ∧ b^{120, 10}_0) c in CNF: c b^{120, 9}_2 ∨ -b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ p_1080 ∨ -b^{120, 10}_2 c b^{120, 9}_2 ∨ -b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ p_1080 ∨ -b^{120, 10}_1 c b^{120, 9}_2 ∨ -b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ p_1080 ∨ b^{120, 10}_0 c in DIMACS: 20057 -20058 20059 1080 -20060 0 20057 -20058 20059 1080 -20061 0 20057 -20058 20059 1080 20062 0 c 1-1 --> 0 c (-b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ b^{120, 9}_0 ∧ -p_1080) -> (-b^{120, 10}_2 ∧ -b^{120, 10}_1 ∧ -b^{120, 10}_0) c in CNF: c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ p_1080 ∨ -b^{120, 10}_2 c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ p_1080 ∨ -b^{120, 10}_1 c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ p_1080 ∨ -b^{120, 10}_0 c in DIMACS: 20057 20058 -20059 1080 -20060 0 20057 20058 -20059 1080 -20061 0 20057 20058 -20059 1080 -20062 0 c 0-1 --> -1 c (-b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ -b^{120, 9}_0 ∧ -p_1080) -> ( b^{120, 10}_2 ∧ -b^{120, 10}_1 ∧ b^{120, 10}_0) c in CNF: c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ p_1080 ∨ b^{120, 10}_2 c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ p_1080 ∨ -b^{120, 10}_1 c b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ p_1080 ∨ b^{120, 10}_0 c in DIMACS: 20057 20058 20059 1080 20060 0 20057 20058 20059 1080 -20061 0 20057 20058 20059 1080 20062 0 c -1-1 --> -2 c ( b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ b^{120, 9}_0 ∧ -p_1080) -> ( b^{120, 10}_2 ∧ b^{120, 10}_1 ∧ -b^{120, 10}_0) c in CNF: c -b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ p_1080 ∨ b^{120, 10}_2 c -b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ p_1080 ∨ b^{120, 10}_1 c -b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ p_1080 ∨ -b^{120, 10}_0 c in DIMACS: -20057 20058 -20059 1080 20060 0 -20057 20058 -20059 1080 20061 0 -20057 20058 -20059 1080 -20062 0 c -2-1 --> break c ( b^{120, 9}_2 ∧ b^{120, 9}_1 ∧ -b^{120, 9}_0 ∧ -p_1080) -> break c in CNF: c -b^{120, 9}_2 ∨ -b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ p_1080 ∨ break c in DIMACS: -20057 -20058 20059 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{120, 9}_2 ∧ -b^{120, 9}_1 ∧ -b^{120, 9}_0 ∧ true) c in CNF: c -b^{120, 9}_2 ∨ b^{120, 9}_1 ∨ b^{120, 9}_0 ∨ false c in DIMACS: -20057 20058 20059 0 c 3 does not represent an automaton state. c -(-b^{120, 9}_2 ∧ b^{120, 9}_1 ∧ b^{120, 9}_0 ∧ true) c in CNF: c b^{120, 9}_2 ∨ -b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ false c in DIMACS: 20057 -20058 -20059 0 c -3 does not represent an automaton state. c -( b^{120, 9}_2 ∧ b^{120, 9}_1 ∧ b^{120, 9}_0 ∧ true) c in CNF: c -b^{120, 9}_2 ∨ -b^{120, 9}_1 ∨ -b^{120, 9}_0 ∨ false c in DIMACS: -20057 -20058 -20059 0 c INIT for k = 121 c -b^{121, 1}_2 c -b^{121, 1}_1 c -b^{121, 1}_0 c in DIMACS: -20063 0 -20064 0 -20065 0 c Transitions for k = 121 c i = 1 c -2+1 --> -1 c ( b^{121, 1}_2 ∧ b^{121, 1}_1 ∧ -b^{121, 1}_0 ∧ p_121) -> ( b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ b^{121, 2}_0) c in CNF: c -b^{121, 1}_2 ∨ -b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ -p_121 ∨ b^{121, 2}_2 c -b^{121, 1}_2 ∨ -b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ -p_121 ∨ -b^{121, 2}_1 c -b^{121, 1}_2 ∨ -b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ -p_121 ∨ b^{121, 2}_0 c in DIMACS: -20063 -20064 20065 -121 20066 0 -20063 -20064 20065 -121 -20067 0 -20063 -20064 20065 -121 20068 0 c -1+1 --> 0 c ( b^{121, 1}_2 ∧ -b^{121, 1}_1 ∧ b^{121, 1}_0 ∧ p_121) -> (-b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ -b^{121, 2}_0) c in CNF: c -b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ -p_121 ∨ -b^{121, 2}_2 c -b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ -p_121 ∨ -b^{121, 2}_1 c -b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ -p_121 ∨ -b^{121, 2}_0 c in DIMACS: -20063 20064 -20065 -121 -20066 0 -20063 20064 -20065 -121 -20067 0 -20063 20064 -20065 -121 -20068 0 c 0+1 --> 1 c (-b^{121, 1}_2 ∧ -b^{121, 1}_1 ∧ -b^{121, 1}_0 ∧ p_121) -> (-b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ b^{121, 2}_0) c in CNF: c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ -p_121 ∨ -b^{121, 2}_2 c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ -p_121 ∨ -b^{121, 2}_1 c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ -p_121 ∨ b^{121, 2}_0 c in DIMACS: 20063 20064 20065 -121 -20066 0 20063 20064 20065 -121 -20067 0 20063 20064 20065 -121 20068 0 c 1+1 --> 2 c (-b^{121, 1}_2 ∧ -b^{121, 1}_1 ∧ b^{121, 1}_0 ∧ p_121) -> (-b^{121, 2}_2 ∧ b^{121, 2}_1 ∧ -b^{121, 2}_0) c in CNF: c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ -p_121 ∨ -b^{121, 2}_2 c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ -p_121 ∨ b^{121, 2}_1 c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ -p_121 ∨ -b^{121, 2}_0 c in DIMACS: 20063 20064 -20065 -121 -20066 0 20063 20064 -20065 -121 20067 0 20063 20064 -20065 -121 -20068 0 c 2+1 --> break c (-b^{121, 1}_2 ∧ b^{121, 1}_1 ∧ -b^{121, 1}_0 ∧ p_121) -> break c in CNF: c b^{121, 1}_2 ∨ -b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ -p_121 ∨ break c in DIMACS: 20063 -20064 20065 -121 1162 0 c 2-1 --> 1 c (-b^{121, 1}_2 ∧ b^{121, 1}_1 ∧ -b^{121, 1}_0 ∧ -p_121) -> (-b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ b^{121, 2}_0) c in CNF: c b^{121, 1}_2 ∨ -b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ p_121 ∨ -b^{121, 2}_2 c b^{121, 1}_2 ∨ -b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ p_121 ∨ -b^{121, 2}_1 c b^{121, 1}_2 ∨ -b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ p_121 ∨ b^{121, 2}_0 c in DIMACS: 20063 -20064 20065 121 -20066 0 20063 -20064 20065 121 -20067 0 20063 -20064 20065 121 20068 0 c 1-1 --> 0 c (-b^{121, 1}_2 ∧ -b^{121, 1}_1 ∧ b^{121, 1}_0 ∧ -p_121) -> (-b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ -b^{121, 2}_0) c in CNF: c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ p_121 ∨ -b^{121, 2}_2 c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ p_121 ∨ -b^{121, 2}_1 c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ p_121 ∨ -b^{121, 2}_0 c in DIMACS: 20063 20064 -20065 121 -20066 0 20063 20064 -20065 121 -20067 0 20063 20064 -20065 121 -20068 0 c 0-1 --> -1 c (-b^{121, 1}_2 ∧ -b^{121, 1}_1 ∧ -b^{121, 1}_0 ∧ -p_121) -> ( b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ b^{121, 2}_0) c in CNF: c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ p_121 ∨ b^{121, 2}_2 c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ p_121 ∨ -b^{121, 2}_1 c b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ p_121 ∨ b^{121, 2}_0 c in DIMACS: 20063 20064 20065 121 20066 0 20063 20064 20065 121 -20067 0 20063 20064 20065 121 20068 0 c -1-1 --> -2 c ( b^{121, 1}_2 ∧ -b^{121, 1}_1 ∧ b^{121, 1}_0 ∧ -p_121) -> ( b^{121, 2}_2 ∧ b^{121, 2}_1 ∧ -b^{121, 2}_0) c in CNF: c -b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ p_121 ∨ b^{121, 2}_2 c -b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ p_121 ∨ b^{121, 2}_1 c -b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ p_121 ∨ -b^{121, 2}_0 c in DIMACS: -20063 20064 -20065 121 20066 0 -20063 20064 -20065 121 20067 0 -20063 20064 -20065 121 -20068 0 c -2-1 --> break c ( b^{121, 1}_2 ∧ b^{121, 1}_1 ∧ -b^{121, 1}_0 ∧ -p_121) -> break c in CNF: c -b^{121, 1}_2 ∨ -b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ p_121 ∨ break c in DIMACS: -20063 -20064 20065 121 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{121, 1}_2 ∧ -b^{121, 1}_1 ∧ -b^{121, 1}_0 ∧ true) c in CNF: c -b^{121, 1}_2 ∨ b^{121, 1}_1 ∨ b^{121, 1}_0 ∨ false c in DIMACS: -20063 20064 20065 0 c 3 does not represent an automaton state. c -(-b^{121, 1}_2 ∧ b^{121, 1}_1 ∧ b^{121, 1}_0 ∧ true) c in CNF: c b^{121, 1}_2 ∨ -b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ false c in DIMACS: 20063 -20064 -20065 0 c -3 does not represent an automaton state. c -( b^{121, 1}_2 ∧ b^{121, 1}_1 ∧ b^{121, 1}_0 ∧ true) c in CNF: c -b^{121, 1}_2 ∨ -b^{121, 1}_1 ∨ -b^{121, 1}_0 ∨ false c in DIMACS: -20063 -20064 -20065 0 c i = 2 c -2+1 --> -1 c ( b^{121, 2}_2 ∧ b^{121, 2}_1 ∧ -b^{121, 2}_0 ∧ p_242) -> ( b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ b^{121, 3}_0) c in CNF: c -b^{121, 2}_2 ∨ -b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ -p_242 ∨ b^{121, 3}_2 c -b^{121, 2}_2 ∨ -b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ -p_242 ∨ -b^{121, 3}_1 c -b^{121, 2}_2 ∨ -b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ -p_242 ∨ b^{121, 3}_0 c in DIMACS: -20066 -20067 20068 -242 20069 0 -20066 -20067 20068 -242 -20070 0 -20066 -20067 20068 -242 20071 0 c -1+1 --> 0 c ( b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ b^{121, 2}_0 ∧ p_242) -> (-b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ -b^{121, 3}_0) c in CNF: c -b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ -p_242 ∨ -b^{121, 3}_2 c -b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ -p_242 ∨ -b^{121, 3}_1 c -b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ -p_242 ∨ -b^{121, 3}_0 c in DIMACS: -20066 20067 -20068 -242 -20069 0 -20066 20067 -20068 -242 -20070 0 -20066 20067 -20068 -242 -20071 0 c 0+1 --> 1 c (-b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ -b^{121, 2}_0 ∧ p_242) -> (-b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ b^{121, 3}_0) c in CNF: c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ -p_242 ∨ -b^{121, 3}_2 c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ -p_242 ∨ -b^{121, 3}_1 c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ -p_242 ∨ b^{121, 3}_0 c in DIMACS: 20066 20067 20068 -242 -20069 0 20066 20067 20068 -242 -20070 0 20066 20067 20068 -242 20071 0 c 1+1 --> 2 c (-b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ b^{121, 2}_0 ∧ p_242) -> (-b^{121, 3}_2 ∧ b^{121, 3}_1 ∧ -b^{121, 3}_0) c in CNF: c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ -p_242 ∨ -b^{121, 3}_2 c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ -p_242 ∨ b^{121, 3}_1 c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ -p_242 ∨ -b^{121, 3}_0 c in DIMACS: 20066 20067 -20068 -242 -20069 0 20066 20067 -20068 -242 20070 0 20066 20067 -20068 -242 -20071 0 c 2+1 --> break c (-b^{121, 2}_2 ∧ b^{121, 2}_1 ∧ -b^{121, 2}_0 ∧ p_242) -> break c in CNF: c b^{121, 2}_2 ∨ -b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ -p_242 ∨ break c in DIMACS: 20066 -20067 20068 -242 1162 0 c 2-1 --> 1 c (-b^{121, 2}_2 ∧ b^{121, 2}_1 ∧ -b^{121, 2}_0 ∧ -p_242) -> (-b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ b^{121, 3}_0) c in CNF: c b^{121, 2}_2 ∨ -b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ p_242 ∨ -b^{121, 3}_2 c b^{121, 2}_2 ∨ -b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ p_242 ∨ -b^{121, 3}_1 c b^{121, 2}_2 ∨ -b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ p_242 ∨ b^{121, 3}_0 c in DIMACS: 20066 -20067 20068 242 -20069 0 20066 -20067 20068 242 -20070 0 20066 -20067 20068 242 20071 0 c 1-1 --> 0 c (-b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ b^{121, 2}_0 ∧ -p_242) -> (-b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ -b^{121, 3}_0) c in CNF: c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ p_242 ∨ -b^{121, 3}_2 c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ p_242 ∨ -b^{121, 3}_1 c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ p_242 ∨ -b^{121, 3}_0 c in DIMACS: 20066 20067 -20068 242 -20069 0 20066 20067 -20068 242 -20070 0 20066 20067 -20068 242 -20071 0 c 0-1 --> -1 c (-b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ -b^{121, 2}_0 ∧ -p_242) -> ( b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ b^{121, 3}_0) c in CNF: c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ p_242 ∨ b^{121, 3}_2 c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ p_242 ∨ -b^{121, 3}_1 c b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ p_242 ∨ b^{121, 3}_0 c in DIMACS: 20066 20067 20068 242 20069 0 20066 20067 20068 242 -20070 0 20066 20067 20068 242 20071 0 c -1-1 --> -2 c ( b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ b^{121, 2}_0 ∧ -p_242) -> ( b^{121, 3}_2 ∧ b^{121, 3}_1 ∧ -b^{121, 3}_0) c in CNF: c -b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ p_242 ∨ b^{121, 3}_2 c -b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ p_242 ∨ b^{121, 3}_1 c -b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ p_242 ∨ -b^{121, 3}_0 c in DIMACS: -20066 20067 -20068 242 20069 0 -20066 20067 -20068 242 20070 0 -20066 20067 -20068 242 -20071 0 c -2-1 --> break c ( b^{121, 2}_2 ∧ b^{121, 2}_1 ∧ -b^{121, 2}_0 ∧ -p_242) -> break c in CNF: c -b^{121, 2}_2 ∨ -b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ p_242 ∨ break c in DIMACS: -20066 -20067 20068 242 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{121, 2}_2 ∧ -b^{121, 2}_1 ∧ -b^{121, 2}_0 ∧ true) c in CNF: c -b^{121, 2}_2 ∨ b^{121, 2}_1 ∨ b^{121, 2}_0 ∨ false c in DIMACS: -20066 20067 20068 0 c 3 does not represent an automaton state. c -(-b^{121, 2}_2 ∧ b^{121, 2}_1 ∧ b^{121, 2}_0 ∧ true) c in CNF: c b^{121, 2}_2 ∨ -b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ false c in DIMACS: 20066 -20067 -20068 0 c -3 does not represent an automaton state. c -( b^{121, 2}_2 ∧ b^{121, 2}_1 ∧ b^{121, 2}_0 ∧ true) c in CNF: c -b^{121, 2}_2 ∨ -b^{121, 2}_1 ∨ -b^{121, 2}_0 ∨ false c in DIMACS: -20066 -20067 -20068 0 c i = 3 c -2+1 --> -1 c ( b^{121, 3}_2 ∧ b^{121, 3}_1 ∧ -b^{121, 3}_0 ∧ p_363) -> ( b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ b^{121, 4}_0) c in CNF: c -b^{121, 3}_2 ∨ -b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ -p_363 ∨ b^{121, 4}_2 c -b^{121, 3}_2 ∨ -b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ -p_363 ∨ -b^{121, 4}_1 c -b^{121, 3}_2 ∨ -b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ -p_363 ∨ b^{121, 4}_0 c in DIMACS: -20069 -20070 20071 -363 20072 0 -20069 -20070 20071 -363 -20073 0 -20069 -20070 20071 -363 20074 0 c -1+1 --> 0 c ( b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ b^{121, 3}_0 ∧ p_363) -> (-b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ -b^{121, 4}_0) c in CNF: c -b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ -p_363 ∨ -b^{121, 4}_2 c -b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ -p_363 ∨ -b^{121, 4}_1 c -b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ -p_363 ∨ -b^{121, 4}_0 c in DIMACS: -20069 20070 -20071 -363 -20072 0 -20069 20070 -20071 -363 -20073 0 -20069 20070 -20071 -363 -20074 0 c 0+1 --> 1 c (-b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ -b^{121, 3}_0 ∧ p_363) -> (-b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ b^{121, 4}_0) c in CNF: c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ -p_363 ∨ -b^{121, 4}_2 c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ -p_363 ∨ -b^{121, 4}_1 c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ -p_363 ∨ b^{121, 4}_0 c in DIMACS: 20069 20070 20071 -363 -20072 0 20069 20070 20071 -363 -20073 0 20069 20070 20071 -363 20074 0 c 1+1 --> 2 c (-b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ b^{121, 3}_0 ∧ p_363) -> (-b^{121, 4}_2 ∧ b^{121, 4}_1 ∧ -b^{121, 4}_0) c in CNF: c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ -p_363 ∨ -b^{121, 4}_2 c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ -p_363 ∨ b^{121, 4}_1 c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ -p_363 ∨ -b^{121, 4}_0 c in DIMACS: 20069 20070 -20071 -363 -20072 0 20069 20070 -20071 -363 20073 0 20069 20070 -20071 -363 -20074 0 c 2+1 --> break c (-b^{121, 3}_2 ∧ b^{121, 3}_1 ∧ -b^{121, 3}_0 ∧ p_363) -> break c in CNF: c b^{121, 3}_2 ∨ -b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ -p_363 ∨ break c in DIMACS: 20069 -20070 20071 -363 1162 0 c 2-1 --> 1 c (-b^{121, 3}_2 ∧ b^{121, 3}_1 ∧ -b^{121, 3}_0 ∧ -p_363) -> (-b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ b^{121, 4}_0) c in CNF: c b^{121, 3}_2 ∨ -b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ p_363 ∨ -b^{121, 4}_2 c b^{121, 3}_2 ∨ -b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ p_363 ∨ -b^{121, 4}_1 c b^{121, 3}_2 ∨ -b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ p_363 ∨ b^{121, 4}_0 c in DIMACS: 20069 -20070 20071 363 -20072 0 20069 -20070 20071 363 -20073 0 20069 -20070 20071 363 20074 0 c 1-1 --> 0 c (-b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ b^{121, 3}_0 ∧ -p_363) -> (-b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ -b^{121, 4}_0) c in CNF: c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ p_363 ∨ -b^{121, 4}_2 c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ p_363 ∨ -b^{121, 4}_1 c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ p_363 ∨ -b^{121, 4}_0 c in DIMACS: 20069 20070 -20071 363 -20072 0 20069 20070 -20071 363 -20073 0 20069 20070 -20071 363 -20074 0 c 0-1 --> -1 c (-b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ -b^{121, 3}_0 ∧ -p_363) -> ( b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ b^{121, 4}_0) c in CNF: c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ p_363 ∨ b^{121, 4}_2 c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ p_363 ∨ -b^{121, 4}_1 c b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ p_363 ∨ b^{121, 4}_0 c in DIMACS: 20069 20070 20071 363 20072 0 20069 20070 20071 363 -20073 0 20069 20070 20071 363 20074 0 c -1-1 --> -2 c ( b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ b^{121, 3}_0 ∧ -p_363) -> ( b^{121, 4}_2 ∧ b^{121, 4}_1 ∧ -b^{121, 4}_0) c in CNF: c -b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ p_363 ∨ b^{121, 4}_2 c -b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ p_363 ∨ b^{121, 4}_1 c -b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ p_363 ∨ -b^{121, 4}_0 c in DIMACS: -20069 20070 -20071 363 20072 0 -20069 20070 -20071 363 20073 0 -20069 20070 -20071 363 -20074 0 c -2-1 --> break c ( b^{121, 3}_2 ∧ b^{121, 3}_1 ∧ -b^{121, 3}_0 ∧ -p_363) -> break c in CNF: c -b^{121, 3}_2 ∨ -b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ p_363 ∨ break c in DIMACS: -20069 -20070 20071 363 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{121, 3}_2 ∧ -b^{121, 3}_1 ∧ -b^{121, 3}_0 ∧ true) c in CNF: c -b^{121, 3}_2 ∨ b^{121, 3}_1 ∨ b^{121, 3}_0 ∨ false c in DIMACS: -20069 20070 20071 0 c 3 does not represent an automaton state. c -(-b^{121, 3}_2 ∧ b^{121, 3}_1 ∧ b^{121, 3}_0 ∧ true) c in CNF: c b^{121, 3}_2 ∨ -b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ false c in DIMACS: 20069 -20070 -20071 0 c -3 does not represent an automaton state. c -( b^{121, 3}_2 ∧ b^{121, 3}_1 ∧ b^{121, 3}_0 ∧ true) c in CNF: c -b^{121, 3}_2 ∨ -b^{121, 3}_1 ∨ -b^{121, 3}_0 ∨ false c in DIMACS: -20069 -20070 -20071 0 c i = 4 c -2+1 --> -1 c ( b^{121, 4}_2 ∧ b^{121, 4}_1 ∧ -b^{121, 4}_0 ∧ p_484) -> ( b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ b^{121, 5}_0) c in CNF: c -b^{121, 4}_2 ∨ -b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ -p_484 ∨ b^{121, 5}_2 c -b^{121, 4}_2 ∨ -b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ -p_484 ∨ -b^{121, 5}_1 c -b^{121, 4}_2 ∨ -b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ -p_484 ∨ b^{121, 5}_0 c in DIMACS: -20072 -20073 20074 -484 20075 0 -20072 -20073 20074 -484 -20076 0 -20072 -20073 20074 -484 20077 0 c -1+1 --> 0 c ( b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ b^{121, 4}_0 ∧ p_484) -> (-b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ -b^{121, 5}_0) c in CNF: c -b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ -p_484 ∨ -b^{121, 5}_2 c -b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ -p_484 ∨ -b^{121, 5}_1 c -b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ -p_484 ∨ -b^{121, 5}_0 c in DIMACS: -20072 20073 -20074 -484 -20075 0 -20072 20073 -20074 -484 -20076 0 -20072 20073 -20074 -484 -20077 0 c 0+1 --> 1 c (-b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ -b^{121, 4}_0 ∧ p_484) -> (-b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ b^{121, 5}_0) c in CNF: c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ -p_484 ∨ -b^{121, 5}_2 c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ -p_484 ∨ -b^{121, 5}_1 c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ -p_484 ∨ b^{121, 5}_0 c in DIMACS: 20072 20073 20074 -484 -20075 0 20072 20073 20074 -484 -20076 0 20072 20073 20074 -484 20077 0 c 1+1 --> 2 c (-b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ b^{121, 4}_0 ∧ p_484) -> (-b^{121, 5}_2 ∧ b^{121, 5}_1 ∧ -b^{121, 5}_0) c in CNF: c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ -p_484 ∨ -b^{121, 5}_2 c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ -p_484 ∨ b^{121, 5}_1 c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ -p_484 ∨ -b^{121, 5}_0 c in DIMACS: 20072 20073 -20074 -484 -20075 0 20072 20073 -20074 -484 20076 0 20072 20073 -20074 -484 -20077 0 c 2+1 --> break c (-b^{121, 4}_2 ∧ b^{121, 4}_1 ∧ -b^{121, 4}_0 ∧ p_484) -> break c in CNF: c b^{121, 4}_2 ∨ -b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ -p_484 ∨ break c in DIMACS: 20072 -20073 20074 -484 1162 0 c 2-1 --> 1 c (-b^{121, 4}_2 ∧ b^{121, 4}_1 ∧ -b^{121, 4}_0 ∧ -p_484) -> (-b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ b^{121, 5}_0) c in CNF: c b^{121, 4}_2 ∨ -b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ p_484 ∨ -b^{121, 5}_2 c b^{121, 4}_2 ∨ -b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ p_484 ∨ -b^{121, 5}_1 c b^{121, 4}_2 ∨ -b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ p_484 ∨ b^{121, 5}_0 c in DIMACS: 20072 -20073 20074 484 -20075 0 20072 -20073 20074 484 -20076 0 20072 -20073 20074 484 20077 0 c 1-1 --> 0 c (-b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ b^{121, 4}_0 ∧ -p_484) -> (-b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ -b^{121, 5}_0) c in CNF: c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ p_484 ∨ -b^{121, 5}_2 c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ p_484 ∨ -b^{121, 5}_1 c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ p_484 ∨ -b^{121, 5}_0 c in DIMACS: 20072 20073 -20074 484 -20075 0 20072 20073 -20074 484 -20076 0 20072 20073 -20074 484 -20077 0 c 0-1 --> -1 c (-b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ -b^{121, 4}_0 ∧ -p_484) -> ( b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ b^{121, 5}_0) c in CNF: c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ p_484 ∨ b^{121, 5}_2 c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ p_484 ∨ -b^{121, 5}_1 c b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ p_484 ∨ b^{121, 5}_0 c in DIMACS: 20072 20073 20074 484 20075 0 20072 20073 20074 484 -20076 0 20072 20073 20074 484 20077 0 c -1-1 --> -2 c ( b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ b^{121, 4}_0 ∧ -p_484) -> ( b^{121, 5}_2 ∧ b^{121, 5}_1 ∧ -b^{121, 5}_0) c in CNF: c -b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ p_484 ∨ b^{121, 5}_2 c -b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ p_484 ∨ b^{121, 5}_1 c -b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ p_484 ∨ -b^{121, 5}_0 c in DIMACS: -20072 20073 -20074 484 20075 0 -20072 20073 -20074 484 20076 0 -20072 20073 -20074 484 -20077 0 c -2-1 --> break c ( b^{121, 4}_2 ∧ b^{121, 4}_1 ∧ -b^{121, 4}_0 ∧ -p_484) -> break c in CNF: c -b^{121, 4}_2 ∨ -b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ p_484 ∨ break c in DIMACS: -20072 -20073 20074 484 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{121, 4}_2 ∧ -b^{121, 4}_1 ∧ -b^{121, 4}_0 ∧ true) c in CNF: c -b^{121, 4}_2 ∨ b^{121, 4}_1 ∨ b^{121, 4}_0 ∨ false c in DIMACS: -20072 20073 20074 0 c 3 does not represent an automaton state. c -(-b^{121, 4}_2 ∧ b^{121, 4}_1 ∧ b^{121, 4}_0 ∧ true) c in CNF: c b^{121, 4}_2 ∨ -b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ false c in DIMACS: 20072 -20073 -20074 0 c -3 does not represent an automaton state. c -( b^{121, 4}_2 ∧ b^{121, 4}_1 ∧ b^{121, 4}_0 ∧ true) c in CNF: c -b^{121, 4}_2 ∨ -b^{121, 4}_1 ∨ -b^{121, 4}_0 ∨ false c in DIMACS: -20072 -20073 -20074 0 c i = 5 c -2+1 --> -1 c ( b^{121, 5}_2 ∧ b^{121, 5}_1 ∧ -b^{121, 5}_0 ∧ p_605) -> ( b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ b^{121, 6}_0) c in CNF: c -b^{121, 5}_2 ∨ -b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ -p_605 ∨ b^{121, 6}_2 c -b^{121, 5}_2 ∨ -b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ -p_605 ∨ -b^{121, 6}_1 c -b^{121, 5}_2 ∨ -b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ -p_605 ∨ b^{121, 6}_0 c in DIMACS: -20075 -20076 20077 -605 20078 0 -20075 -20076 20077 -605 -20079 0 -20075 -20076 20077 -605 20080 0 c -1+1 --> 0 c ( b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ b^{121, 5}_0 ∧ p_605) -> (-b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ -b^{121, 6}_0) c in CNF: c -b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ -p_605 ∨ -b^{121, 6}_2 c -b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ -p_605 ∨ -b^{121, 6}_1 c -b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ -p_605 ∨ -b^{121, 6}_0 c in DIMACS: -20075 20076 -20077 -605 -20078 0 -20075 20076 -20077 -605 -20079 0 -20075 20076 -20077 -605 -20080 0 c 0+1 --> 1 c (-b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ -b^{121, 5}_0 ∧ p_605) -> (-b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ b^{121, 6}_0) c in CNF: c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ -p_605 ∨ -b^{121, 6}_2 c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ -p_605 ∨ -b^{121, 6}_1 c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ -p_605 ∨ b^{121, 6}_0 c in DIMACS: 20075 20076 20077 -605 -20078 0 20075 20076 20077 -605 -20079 0 20075 20076 20077 -605 20080 0 c 1+1 --> 2 c (-b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ b^{121, 5}_0 ∧ p_605) -> (-b^{121, 6}_2 ∧ b^{121, 6}_1 ∧ -b^{121, 6}_0) c in CNF: c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ -p_605 ∨ -b^{121, 6}_2 c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ -p_605 ∨ b^{121, 6}_1 c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ -p_605 ∨ -b^{121, 6}_0 c in DIMACS: 20075 20076 -20077 -605 -20078 0 20075 20076 -20077 -605 20079 0 20075 20076 -20077 -605 -20080 0 c 2+1 --> break c (-b^{121, 5}_2 ∧ b^{121, 5}_1 ∧ -b^{121, 5}_0 ∧ p_605) -> break c in CNF: c b^{121, 5}_2 ∨ -b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ -p_605 ∨ break c in DIMACS: 20075 -20076 20077 -605 1162 0 c 2-1 --> 1 c (-b^{121, 5}_2 ∧ b^{121, 5}_1 ∧ -b^{121, 5}_0 ∧ -p_605) -> (-b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ b^{121, 6}_0) c in CNF: c b^{121, 5}_2 ∨ -b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ p_605 ∨ -b^{121, 6}_2 c b^{121, 5}_2 ∨ -b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ p_605 ∨ -b^{121, 6}_1 c b^{121, 5}_2 ∨ -b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ p_605 ∨ b^{121, 6}_0 c in DIMACS: 20075 -20076 20077 605 -20078 0 20075 -20076 20077 605 -20079 0 20075 -20076 20077 605 20080 0 c 1-1 --> 0 c (-b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ b^{121, 5}_0 ∧ -p_605) -> (-b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ -b^{121, 6}_0) c in CNF: c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ p_605 ∨ -b^{121, 6}_2 c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ p_605 ∨ -b^{121, 6}_1 c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ p_605 ∨ -b^{121, 6}_0 c in DIMACS: 20075 20076 -20077 605 -20078 0 20075 20076 -20077 605 -20079 0 20075 20076 -20077 605 -20080 0 c 0-1 --> -1 c (-b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ -b^{121, 5}_0 ∧ -p_605) -> ( b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ b^{121, 6}_0) c in CNF: c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ p_605 ∨ b^{121, 6}_2 c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ p_605 ∨ -b^{121, 6}_1 c b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ p_605 ∨ b^{121, 6}_0 c in DIMACS: 20075 20076 20077 605 20078 0 20075 20076 20077 605 -20079 0 20075 20076 20077 605 20080 0 c -1-1 --> -2 c ( b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ b^{121, 5}_0 ∧ -p_605) -> ( b^{121, 6}_2 ∧ b^{121, 6}_1 ∧ -b^{121, 6}_0) c in CNF: c -b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ p_605 ∨ b^{121, 6}_2 c -b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ p_605 ∨ b^{121, 6}_1 c -b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ p_605 ∨ -b^{121, 6}_0 c in DIMACS: -20075 20076 -20077 605 20078 0 -20075 20076 -20077 605 20079 0 -20075 20076 -20077 605 -20080 0 c -2-1 --> break c ( b^{121, 5}_2 ∧ b^{121, 5}_1 ∧ -b^{121, 5}_0 ∧ -p_605) -> break c in CNF: c -b^{121, 5}_2 ∨ -b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ p_605 ∨ break c in DIMACS: -20075 -20076 20077 605 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{121, 5}_2 ∧ -b^{121, 5}_1 ∧ -b^{121, 5}_0 ∧ true) c in CNF: c -b^{121, 5}_2 ∨ b^{121, 5}_1 ∨ b^{121, 5}_0 ∨ false c in DIMACS: -20075 20076 20077 0 c 3 does not represent an automaton state. c -(-b^{121, 5}_2 ∧ b^{121, 5}_1 ∧ b^{121, 5}_0 ∧ true) c in CNF: c b^{121, 5}_2 ∨ -b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ false c in DIMACS: 20075 -20076 -20077 0 c -3 does not represent an automaton state. c -( b^{121, 5}_2 ∧ b^{121, 5}_1 ∧ b^{121, 5}_0 ∧ true) c in CNF: c -b^{121, 5}_2 ∨ -b^{121, 5}_1 ∨ -b^{121, 5}_0 ∨ false c in DIMACS: -20075 -20076 -20077 0 c i = 6 c -2+1 --> -1 c ( b^{121, 6}_2 ∧ b^{121, 6}_1 ∧ -b^{121, 6}_0 ∧ p_726) -> ( b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ b^{121, 7}_0) c in CNF: c -b^{121, 6}_2 ∨ -b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ -p_726 ∨ b^{121, 7}_2 c -b^{121, 6}_2 ∨ -b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ -p_726 ∨ -b^{121, 7}_1 c -b^{121, 6}_2 ∨ -b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ -p_726 ∨ b^{121, 7}_0 c in DIMACS: -20078 -20079 20080 -726 20081 0 -20078 -20079 20080 -726 -20082 0 -20078 -20079 20080 -726 20083 0 c -1+1 --> 0 c ( b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ b^{121, 6}_0 ∧ p_726) -> (-b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ -b^{121, 7}_0) c in CNF: c -b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ -p_726 ∨ -b^{121, 7}_2 c -b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ -p_726 ∨ -b^{121, 7}_1 c -b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ -p_726 ∨ -b^{121, 7}_0 c in DIMACS: -20078 20079 -20080 -726 -20081 0 -20078 20079 -20080 -726 -20082 0 -20078 20079 -20080 -726 -20083 0 c 0+1 --> 1 c (-b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ -b^{121, 6}_0 ∧ p_726) -> (-b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ b^{121, 7}_0) c in CNF: c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ -p_726 ∨ -b^{121, 7}_2 c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ -p_726 ∨ -b^{121, 7}_1 c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ -p_726 ∨ b^{121, 7}_0 c in DIMACS: 20078 20079 20080 -726 -20081 0 20078 20079 20080 -726 -20082 0 20078 20079 20080 -726 20083 0 c 1+1 --> 2 c (-b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ b^{121, 6}_0 ∧ p_726) -> (-b^{121, 7}_2 ∧ b^{121, 7}_1 ∧ -b^{121, 7}_0) c in CNF: c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ -p_726 ∨ -b^{121, 7}_2 c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ -p_726 ∨ b^{121, 7}_1 c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ -p_726 ∨ -b^{121, 7}_0 c in DIMACS: 20078 20079 -20080 -726 -20081 0 20078 20079 -20080 -726 20082 0 20078 20079 -20080 -726 -20083 0 c 2+1 --> break c (-b^{121, 6}_2 ∧ b^{121, 6}_1 ∧ -b^{121, 6}_0 ∧ p_726) -> break c in CNF: c b^{121, 6}_2 ∨ -b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ -p_726 ∨ break c in DIMACS: 20078 -20079 20080 -726 1162 0 c 2-1 --> 1 c (-b^{121, 6}_2 ∧ b^{121, 6}_1 ∧ -b^{121, 6}_0 ∧ -p_726) -> (-b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ b^{121, 7}_0) c in CNF: c b^{121, 6}_2 ∨ -b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ p_726 ∨ -b^{121, 7}_2 c b^{121, 6}_2 ∨ -b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ p_726 ∨ -b^{121, 7}_1 c b^{121, 6}_2 ∨ -b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ p_726 ∨ b^{121, 7}_0 c in DIMACS: 20078 -20079 20080 726 -20081 0 20078 -20079 20080 726 -20082 0 20078 -20079 20080 726 20083 0 c 1-1 --> 0 c (-b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ b^{121, 6}_0 ∧ -p_726) -> (-b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ -b^{121, 7}_0) c in CNF: c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ p_726 ∨ -b^{121, 7}_2 c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ p_726 ∨ -b^{121, 7}_1 c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ p_726 ∨ -b^{121, 7}_0 c in DIMACS: 20078 20079 -20080 726 -20081 0 20078 20079 -20080 726 -20082 0 20078 20079 -20080 726 -20083 0 c 0-1 --> -1 c (-b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ -b^{121, 6}_0 ∧ -p_726) -> ( b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ b^{121, 7}_0) c in CNF: c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ p_726 ∨ b^{121, 7}_2 c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ p_726 ∨ -b^{121, 7}_1 c b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ p_726 ∨ b^{121, 7}_0 c in DIMACS: 20078 20079 20080 726 20081 0 20078 20079 20080 726 -20082 0 20078 20079 20080 726 20083 0 c -1-1 --> -2 c ( b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ b^{121, 6}_0 ∧ -p_726) -> ( b^{121, 7}_2 ∧ b^{121, 7}_1 ∧ -b^{121, 7}_0) c in CNF: c -b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ p_726 ∨ b^{121, 7}_2 c -b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ p_726 ∨ b^{121, 7}_1 c -b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ p_726 ∨ -b^{121, 7}_0 c in DIMACS: -20078 20079 -20080 726 20081 0 -20078 20079 -20080 726 20082 0 -20078 20079 -20080 726 -20083 0 c -2-1 --> break c ( b^{121, 6}_2 ∧ b^{121, 6}_1 ∧ -b^{121, 6}_0 ∧ -p_726) -> break c in CNF: c -b^{121, 6}_2 ∨ -b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ p_726 ∨ break c in DIMACS: -20078 -20079 20080 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{121, 6}_2 ∧ -b^{121, 6}_1 ∧ -b^{121, 6}_0 ∧ true) c in CNF: c -b^{121, 6}_2 ∨ b^{121, 6}_1 ∨ b^{121, 6}_0 ∨ false c in DIMACS: -20078 20079 20080 0 c 3 does not represent an automaton state. c -(-b^{121, 6}_2 ∧ b^{121, 6}_1 ∧ b^{121, 6}_0 ∧ true) c in CNF: c b^{121, 6}_2 ∨ -b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ false c in DIMACS: 20078 -20079 -20080 0 c -3 does not represent an automaton state. c -( b^{121, 6}_2 ∧ b^{121, 6}_1 ∧ b^{121, 6}_0 ∧ true) c in CNF: c -b^{121, 6}_2 ∨ -b^{121, 6}_1 ∨ -b^{121, 6}_0 ∨ false c in DIMACS: -20078 -20079 -20080 0 c i = 7 c -2+1 --> -1 c ( b^{121, 7}_2 ∧ b^{121, 7}_1 ∧ -b^{121, 7}_0 ∧ p_847) -> ( b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ b^{121, 8}_0) c in CNF: c -b^{121, 7}_2 ∨ -b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ -p_847 ∨ b^{121, 8}_2 c -b^{121, 7}_2 ∨ -b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ -p_847 ∨ -b^{121, 8}_1 c -b^{121, 7}_2 ∨ -b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ -p_847 ∨ b^{121, 8}_0 c in DIMACS: -20081 -20082 20083 -847 20084 0 -20081 -20082 20083 -847 -20085 0 -20081 -20082 20083 -847 20086 0 c -1+1 --> 0 c ( b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ b^{121, 7}_0 ∧ p_847) -> (-b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ -b^{121, 8}_0) c in CNF: c -b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ -p_847 ∨ -b^{121, 8}_2 c -b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ -p_847 ∨ -b^{121, 8}_1 c -b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ -p_847 ∨ -b^{121, 8}_0 c in DIMACS: -20081 20082 -20083 -847 -20084 0 -20081 20082 -20083 -847 -20085 0 -20081 20082 -20083 -847 -20086 0 c 0+1 --> 1 c (-b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ -b^{121, 7}_0 ∧ p_847) -> (-b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ b^{121, 8}_0) c in CNF: c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ -p_847 ∨ -b^{121, 8}_2 c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ -p_847 ∨ -b^{121, 8}_1 c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ -p_847 ∨ b^{121, 8}_0 c in DIMACS: 20081 20082 20083 -847 -20084 0 20081 20082 20083 -847 -20085 0 20081 20082 20083 -847 20086 0 c 1+1 --> 2 c (-b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ b^{121, 7}_0 ∧ p_847) -> (-b^{121, 8}_2 ∧ b^{121, 8}_1 ∧ -b^{121, 8}_0) c in CNF: c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ -p_847 ∨ -b^{121, 8}_2 c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ -p_847 ∨ b^{121, 8}_1 c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ -p_847 ∨ -b^{121, 8}_0 c in DIMACS: 20081 20082 -20083 -847 -20084 0 20081 20082 -20083 -847 20085 0 20081 20082 -20083 -847 -20086 0 c 2+1 --> break c (-b^{121, 7}_2 ∧ b^{121, 7}_1 ∧ -b^{121, 7}_0 ∧ p_847) -> break c in CNF: c b^{121, 7}_2 ∨ -b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ -p_847 ∨ break c in DIMACS: 20081 -20082 20083 -847 1162 0 c 2-1 --> 1 c (-b^{121, 7}_2 ∧ b^{121, 7}_1 ∧ -b^{121, 7}_0 ∧ -p_847) -> (-b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ b^{121, 8}_0) c in CNF: c b^{121, 7}_2 ∨ -b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ p_847 ∨ -b^{121, 8}_2 c b^{121, 7}_2 ∨ -b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ p_847 ∨ -b^{121, 8}_1 c b^{121, 7}_2 ∨ -b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ p_847 ∨ b^{121, 8}_0 c in DIMACS: 20081 -20082 20083 847 -20084 0 20081 -20082 20083 847 -20085 0 20081 -20082 20083 847 20086 0 c 1-1 --> 0 c (-b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ b^{121, 7}_0 ∧ -p_847) -> (-b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ -b^{121, 8}_0) c in CNF: c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ p_847 ∨ -b^{121, 8}_2 c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ p_847 ∨ -b^{121, 8}_1 c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ p_847 ∨ -b^{121, 8}_0 c in DIMACS: 20081 20082 -20083 847 -20084 0 20081 20082 -20083 847 -20085 0 20081 20082 -20083 847 -20086 0 c 0-1 --> -1 c (-b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ -b^{121, 7}_0 ∧ -p_847) -> ( b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ b^{121, 8}_0) c in CNF: c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ p_847 ∨ b^{121, 8}_2 c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ p_847 ∨ -b^{121, 8}_1 c b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ p_847 ∨ b^{121, 8}_0 c in DIMACS: 20081 20082 20083 847 20084 0 20081 20082 20083 847 -20085 0 20081 20082 20083 847 20086 0 c -1-1 --> -2 c ( b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ b^{121, 7}_0 ∧ -p_847) -> ( b^{121, 8}_2 ∧ b^{121, 8}_1 ∧ -b^{121, 8}_0) c in CNF: c -b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ p_847 ∨ b^{121, 8}_2 c -b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ p_847 ∨ b^{121, 8}_1 c -b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ p_847 ∨ -b^{121, 8}_0 c in DIMACS: -20081 20082 -20083 847 20084 0 -20081 20082 -20083 847 20085 0 -20081 20082 -20083 847 -20086 0 c -2-1 --> break c ( b^{121, 7}_2 ∧ b^{121, 7}_1 ∧ -b^{121, 7}_0 ∧ -p_847) -> break c in CNF: c -b^{121, 7}_2 ∨ -b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ p_847 ∨ break c in DIMACS: -20081 -20082 20083 847 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{121, 7}_2 ∧ -b^{121, 7}_1 ∧ -b^{121, 7}_0 ∧ true) c in CNF: c -b^{121, 7}_2 ∨ b^{121, 7}_1 ∨ b^{121, 7}_0 ∨ false c in DIMACS: -20081 20082 20083 0 c 3 does not represent an automaton state. c -(-b^{121, 7}_2 ∧ b^{121, 7}_1 ∧ b^{121, 7}_0 ∧ true) c in CNF: c b^{121, 7}_2 ∨ -b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ false c in DIMACS: 20081 -20082 -20083 0 c -3 does not represent an automaton state. c -( b^{121, 7}_2 ∧ b^{121, 7}_1 ∧ b^{121, 7}_0 ∧ true) c in CNF: c -b^{121, 7}_2 ∨ -b^{121, 7}_1 ∨ -b^{121, 7}_0 ∨ false c in DIMACS: -20081 -20082 -20083 0 c i = 8 c -2+1 --> -1 c ( b^{121, 8}_2 ∧ b^{121, 8}_1 ∧ -b^{121, 8}_0 ∧ p_968) -> ( b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ b^{121, 9}_0) c in CNF: c -b^{121, 8}_2 ∨ -b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ -p_968 ∨ b^{121, 9}_2 c -b^{121, 8}_2 ∨ -b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ -p_968 ∨ -b^{121, 9}_1 c -b^{121, 8}_2 ∨ -b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ -p_968 ∨ b^{121, 9}_0 c in DIMACS: -20084 -20085 20086 -968 20087 0 -20084 -20085 20086 -968 -20088 0 -20084 -20085 20086 -968 20089 0 c -1+1 --> 0 c ( b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ b^{121, 8}_0 ∧ p_968) -> (-b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ -b^{121, 9}_0) c in CNF: c -b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ -p_968 ∨ -b^{121, 9}_2 c -b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ -p_968 ∨ -b^{121, 9}_1 c -b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ -p_968 ∨ -b^{121, 9}_0 c in DIMACS: -20084 20085 -20086 -968 -20087 0 -20084 20085 -20086 -968 -20088 0 -20084 20085 -20086 -968 -20089 0 c 0+1 --> 1 c (-b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ -b^{121, 8}_0 ∧ p_968) -> (-b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ b^{121, 9}_0) c in CNF: c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ -p_968 ∨ -b^{121, 9}_2 c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ -p_968 ∨ -b^{121, 9}_1 c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ -p_968 ∨ b^{121, 9}_0 c in DIMACS: 20084 20085 20086 -968 -20087 0 20084 20085 20086 -968 -20088 0 20084 20085 20086 -968 20089 0 c 1+1 --> 2 c (-b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ b^{121, 8}_0 ∧ p_968) -> (-b^{121, 9}_2 ∧ b^{121, 9}_1 ∧ -b^{121, 9}_0) c in CNF: c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ -p_968 ∨ -b^{121, 9}_2 c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ -p_968 ∨ b^{121, 9}_1 c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ -p_968 ∨ -b^{121, 9}_0 c in DIMACS: 20084 20085 -20086 -968 -20087 0 20084 20085 -20086 -968 20088 0 20084 20085 -20086 -968 -20089 0 c 2+1 --> break c (-b^{121, 8}_2 ∧ b^{121, 8}_1 ∧ -b^{121, 8}_0 ∧ p_968) -> break c in CNF: c b^{121, 8}_2 ∨ -b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ -p_968 ∨ break c in DIMACS: 20084 -20085 20086 -968 1162 0 c 2-1 --> 1 c (-b^{121, 8}_2 ∧ b^{121, 8}_1 ∧ -b^{121, 8}_0 ∧ -p_968) -> (-b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ b^{121, 9}_0) c in CNF: c b^{121, 8}_2 ∨ -b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ p_968 ∨ -b^{121, 9}_2 c b^{121, 8}_2 ∨ -b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ p_968 ∨ -b^{121, 9}_1 c b^{121, 8}_2 ∨ -b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ p_968 ∨ b^{121, 9}_0 c in DIMACS: 20084 -20085 20086 968 -20087 0 20084 -20085 20086 968 -20088 0 20084 -20085 20086 968 20089 0 c 1-1 --> 0 c (-b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ b^{121, 8}_0 ∧ -p_968) -> (-b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ -b^{121, 9}_0) c in CNF: c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ p_968 ∨ -b^{121, 9}_2 c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ p_968 ∨ -b^{121, 9}_1 c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ p_968 ∨ -b^{121, 9}_0 c in DIMACS: 20084 20085 -20086 968 -20087 0 20084 20085 -20086 968 -20088 0 20084 20085 -20086 968 -20089 0 c 0-1 --> -1 c (-b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ -b^{121, 8}_0 ∧ -p_968) -> ( b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ b^{121, 9}_0) c in CNF: c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ p_968 ∨ b^{121, 9}_2 c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ p_968 ∨ -b^{121, 9}_1 c b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ p_968 ∨ b^{121, 9}_0 c in DIMACS: 20084 20085 20086 968 20087 0 20084 20085 20086 968 -20088 0 20084 20085 20086 968 20089 0 c -1-1 --> -2 c ( b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ b^{121, 8}_0 ∧ -p_968) -> ( b^{121, 9}_2 ∧ b^{121, 9}_1 ∧ -b^{121, 9}_0) c in CNF: c -b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ p_968 ∨ b^{121, 9}_2 c -b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ p_968 ∨ b^{121, 9}_1 c -b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ p_968 ∨ -b^{121, 9}_0 c in DIMACS: -20084 20085 -20086 968 20087 0 -20084 20085 -20086 968 20088 0 -20084 20085 -20086 968 -20089 0 c -2-1 --> break c ( b^{121, 8}_2 ∧ b^{121, 8}_1 ∧ -b^{121, 8}_0 ∧ -p_968) -> break c in CNF: c -b^{121, 8}_2 ∨ -b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ p_968 ∨ break c in DIMACS: -20084 -20085 20086 968 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{121, 8}_2 ∧ -b^{121, 8}_1 ∧ -b^{121, 8}_0 ∧ true) c in CNF: c -b^{121, 8}_2 ∨ b^{121, 8}_1 ∨ b^{121, 8}_0 ∨ false c in DIMACS: -20084 20085 20086 0 c 3 does not represent an automaton state. c -(-b^{121, 8}_2 ∧ b^{121, 8}_1 ∧ b^{121, 8}_0 ∧ true) c in CNF: c b^{121, 8}_2 ∨ -b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ false c in DIMACS: 20084 -20085 -20086 0 c -3 does not represent an automaton state. c -( b^{121, 8}_2 ∧ b^{121, 8}_1 ∧ b^{121, 8}_0 ∧ true) c in CNF: c -b^{121, 8}_2 ∨ -b^{121, 8}_1 ∨ -b^{121, 8}_0 ∨ false c in DIMACS: -20084 -20085 -20086 0 c i = 9 c -2+1 --> -1 c ( b^{121, 9}_2 ∧ b^{121, 9}_1 ∧ -b^{121, 9}_0 ∧ p_1089) -> ( b^{121, 10}_2 ∧ -b^{121, 10}_1 ∧ b^{121, 10}_0) c in CNF: c -b^{121, 9}_2 ∨ -b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ -p_1089 ∨ b^{121, 10}_2 c -b^{121, 9}_2 ∨ -b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ -p_1089 ∨ -b^{121, 10}_1 c -b^{121, 9}_2 ∨ -b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ -p_1089 ∨ b^{121, 10}_0 c in DIMACS: -20087 -20088 20089 -1089 20090 0 -20087 -20088 20089 -1089 -20091 0 -20087 -20088 20089 -1089 20092 0 c -1+1 --> 0 c ( b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ b^{121, 9}_0 ∧ p_1089) -> (-b^{121, 10}_2 ∧ -b^{121, 10}_1 ∧ -b^{121, 10}_0) c in CNF: c -b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ -p_1089 ∨ -b^{121, 10}_2 c -b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ -p_1089 ∨ -b^{121, 10}_1 c -b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ -p_1089 ∨ -b^{121, 10}_0 c in DIMACS: -20087 20088 -20089 -1089 -20090 0 -20087 20088 -20089 -1089 -20091 0 -20087 20088 -20089 -1089 -20092 0 c 0+1 --> 1 c (-b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ -b^{121, 9}_0 ∧ p_1089) -> (-b^{121, 10}_2 ∧ -b^{121, 10}_1 ∧ b^{121, 10}_0) c in CNF: c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ -p_1089 ∨ -b^{121, 10}_2 c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ -p_1089 ∨ -b^{121, 10}_1 c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ -p_1089 ∨ b^{121, 10}_0 c in DIMACS: 20087 20088 20089 -1089 -20090 0 20087 20088 20089 -1089 -20091 0 20087 20088 20089 -1089 20092 0 c 1+1 --> 2 c (-b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ b^{121, 9}_0 ∧ p_1089) -> (-b^{121, 10}_2 ∧ b^{121, 10}_1 ∧ -b^{121, 10}_0) c in CNF: c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ -p_1089 ∨ -b^{121, 10}_2 c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ -p_1089 ∨ b^{121, 10}_1 c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ -p_1089 ∨ -b^{121, 10}_0 c in DIMACS: 20087 20088 -20089 -1089 -20090 0 20087 20088 -20089 -1089 20091 0 20087 20088 -20089 -1089 -20092 0 c 2+1 --> break c (-b^{121, 9}_2 ∧ b^{121, 9}_1 ∧ -b^{121, 9}_0 ∧ p_1089) -> break c in CNF: c b^{121, 9}_2 ∨ -b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ -p_1089 ∨ break c in DIMACS: 20087 -20088 20089 -1089 1162 0 c 2-1 --> 1 c (-b^{121, 9}_2 ∧ b^{121, 9}_1 ∧ -b^{121, 9}_0 ∧ -p_1089) -> (-b^{121, 10}_2 ∧ -b^{121, 10}_1 ∧ b^{121, 10}_0) c in CNF: c b^{121, 9}_2 ∨ -b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ p_1089 ∨ -b^{121, 10}_2 c b^{121, 9}_2 ∨ -b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ p_1089 ∨ -b^{121, 10}_1 c b^{121, 9}_2 ∨ -b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ p_1089 ∨ b^{121, 10}_0 c in DIMACS: 20087 -20088 20089 1089 -20090 0 20087 -20088 20089 1089 -20091 0 20087 -20088 20089 1089 20092 0 c 1-1 --> 0 c (-b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ b^{121, 9}_0 ∧ -p_1089) -> (-b^{121, 10}_2 ∧ -b^{121, 10}_1 ∧ -b^{121, 10}_0) c in CNF: c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ p_1089 ∨ -b^{121, 10}_2 c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ p_1089 ∨ -b^{121, 10}_1 c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ p_1089 ∨ -b^{121, 10}_0 c in DIMACS: 20087 20088 -20089 1089 -20090 0 20087 20088 -20089 1089 -20091 0 20087 20088 -20089 1089 -20092 0 c 0-1 --> -1 c (-b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ -b^{121, 9}_0 ∧ -p_1089) -> ( b^{121, 10}_2 ∧ -b^{121, 10}_1 ∧ b^{121, 10}_0) c in CNF: c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ p_1089 ∨ b^{121, 10}_2 c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ p_1089 ∨ -b^{121, 10}_1 c b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ p_1089 ∨ b^{121, 10}_0 c in DIMACS: 20087 20088 20089 1089 20090 0 20087 20088 20089 1089 -20091 0 20087 20088 20089 1089 20092 0 c -1-1 --> -2 c ( b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ b^{121, 9}_0 ∧ -p_1089) -> ( b^{121, 10}_2 ∧ b^{121, 10}_1 ∧ -b^{121, 10}_0) c in CNF: c -b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ p_1089 ∨ b^{121, 10}_2 c -b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ p_1089 ∨ b^{121, 10}_1 c -b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ p_1089 ∨ -b^{121, 10}_0 c in DIMACS: -20087 20088 -20089 1089 20090 0 -20087 20088 -20089 1089 20091 0 -20087 20088 -20089 1089 -20092 0 c -2-1 --> break c ( b^{121, 9}_2 ∧ b^{121, 9}_1 ∧ -b^{121, 9}_0 ∧ -p_1089) -> break c in CNF: c -b^{121, 9}_2 ∨ -b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ p_1089 ∨ break c in DIMACS: -20087 -20088 20089 1089 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{121, 9}_2 ∧ -b^{121, 9}_1 ∧ -b^{121, 9}_0 ∧ true) c in CNF: c -b^{121, 9}_2 ∨ b^{121, 9}_1 ∨ b^{121, 9}_0 ∨ false c in DIMACS: -20087 20088 20089 0 c 3 does not represent an automaton state. c -(-b^{121, 9}_2 ∧ b^{121, 9}_1 ∧ b^{121, 9}_0 ∧ true) c in CNF: c b^{121, 9}_2 ∨ -b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ false c in DIMACS: 20087 -20088 -20089 0 c -3 does not represent an automaton state. c -( b^{121, 9}_2 ∧ b^{121, 9}_1 ∧ b^{121, 9}_0 ∧ true) c in CNF: c -b^{121, 9}_2 ∨ -b^{121, 9}_1 ∨ -b^{121, 9}_0 ∨ false c in DIMACS: -20087 -20088 -20089 0 c INIT for k = 122 c -b^{122, 1}_2 c -b^{122, 1}_1 c -b^{122, 1}_0 c in DIMACS: -20093 0 -20094 0 -20095 0 c Transitions for k = 122 c i = 1 c -2+1 --> -1 c ( b^{122, 1}_2 ∧ b^{122, 1}_1 ∧ -b^{122, 1}_0 ∧ p_122) -> ( b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ b^{122, 2}_0) c in CNF: c -b^{122, 1}_2 ∨ -b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ -p_122 ∨ b^{122, 2}_2 c -b^{122, 1}_2 ∨ -b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ -p_122 ∨ -b^{122, 2}_1 c -b^{122, 1}_2 ∨ -b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ -p_122 ∨ b^{122, 2}_0 c in DIMACS: -20093 -20094 20095 -122 20096 0 -20093 -20094 20095 -122 -20097 0 -20093 -20094 20095 -122 20098 0 c -1+1 --> 0 c ( b^{122, 1}_2 ∧ -b^{122, 1}_1 ∧ b^{122, 1}_0 ∧ p_122) -> (-b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ -b^{122, 2}_0) c in CNF: c -b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ -p_122 ∨ -b^{122, 2}_2 c -b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ -p_122 ∨ -b^{122, 2}_1 c -b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ -p_122 ∨ -b^{122, 2}_0 c in DIMACS: -20093 20094 -20095 -122 -20096 0 -20093 20094 -20095 -122 -20097 0 -20093 20094 -20095 -122 -20098 0 c 0+1 --> 1 c (-b^{122, 1}_2 ∧ -b^{122, 1}_1 ∧ -b^{122, 1}_0 ∧ p_122) -> (-b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ b^{122, 2}_0) c in CNF: c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ -p_122 ∨ -b^{122, 2}_2 c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ -p_122 ∨ -b^{122, 2}_1 c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ -p_122 ∨ b^{122, 2}_0 c in DIMACS: 20093 20094 20095 -122 -20096 0 20093 20094 20095 -122 -20097 0 20093 20094 20095 -122 20098 0 c 1+1 --> 2 c (-b^{122, 1}_2 ∧ -b^{122, 1}_1 ∧ b^{122, 1}_0 ∧ p_122) -> (-b^{122, 2}_2 ∧ b^{122, 2}_1 ∧ -b^{122, 2}_0) c in CNF: c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ -p_122 ∨ -b^{122, 2}_2 c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ -p_122 ∨ b^{122, 2}_1 c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ -p_122 ∨ -b^{122, 2}_0 c in DIMACS: 20093 20094 -20095 -122 -20096 0 20093 20094 -20095 -122 20097 0 20093 20094 -20095 -122 -20098 0 c 2+1 --> break c (-b^{122, 1}_2 ∧ b^{122, 1}_1 ∧ -b^{122, 1}_0 ∧ p_122) -> break c in CNF: c b^{122, 1}_2 ∨ -b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ -p_122 ∨ break c in DIMACS: 20093 -20094 20095 -122 1162 0 c 2-1 --> 1 c (-b^{122, 1}_2 ∧ b^{122, 1}_1 ∧ -b^{122, 1}_0 ∧ -p_122) -> (-b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ b^{122, 2}_0) c in CNF: c b^{122, 1}_2 ∨ -b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ p_122 ∨ -b^{122, 2}_2 c b^{122, 1}_2 ∨ -b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ p_122 ∨ -b^{122, 2}_1 c b^{122, 1}_2 ∨ -b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ p_122 ∨ b^{122, 2}_0 c in DIMACS: 20093 -20094 20095 122 -20096 0 20093 -20094 20095 122 -20097 0 20093 -20094 20095 122 20098 0 c 1-1 --> 0 c (-b^{122, 1}_2 ∧ -b^{122, 1}_1 ∧ b^{122, 1}_0 ∧ -p_122) -> (-b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ -b^{122, 2}_0) c in CNF: c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ p_122 ∨ -b^{122, 2}_2 c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ p_122 ∨ -b^{122, 2}_1 c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ p_122 ∨ -b^{122, 2}_0 c in DIMACS: 20093 20094 -20095 122 -20096 0 20093 20094 -20095 122 -20097 0 20093 20094 -20095 122 -20098 0 c 0-1 --> -1 c (-b^{122, 1}_2 ∧ -b^{122, 1}_1 ∧ -b^{122, 1}_0 ∧ -p_122) -> ( b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ b^{122, 2}_0) c in CNF: c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ p_122 ∨ b^{122, 2}_2 c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ p_122 ∨ -b^{122, 2}_1 c b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ p_122 ∨ b^{122, 2}_0 c in DIMACS: 20093 20094 20095 122 20096 0 20093 20094 20095 122 -20097 0 20093 20094 20095 122 20098 0 c -1-1 --> -2 c ( b^{122, 1}_2 ∧ -b^{122, 1}_1 ∧ b^{122, 1}_0 ∧ -p_122) -> ( b^{122, 2}_2 ∧ b^{122, 2}_1 ∧ -b^{122, 2}_0) c in CNF: c -b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ p_122 ∨ b^{122, 2}_2 c -b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ p_122 ∨ b^{122, 2}_1 c -b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ p_122 ∨ -b^{122, 2}_0 c in DIMACS: -20093 20094 -20095 122 20096 0 -20093 20094 -20095 122 20097 0 -20093 20094 -20095 122 -20098 0 c -2-1 --> break c ( b^{122, 1}_2 ∧ b^{122, 1}_1 ∧ -b^{122, 1}_0 ∧ -p_122) -> break c in CNF: c -b^{122, 1}_2 ∨ -b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ p_122 ∨ break c in DIMACS: -20093 -20094 20095 122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{122, 1}_2 ∧ -b^{122, 1}_1 ∧ -b^{122, 1}_0 ∧ true) c in CNF: c -b^{122, 1}_2 ∨ b^{122, 1}_1 ∨ b^{122, 1}_0 ∨ false c in DIMACS: -20093 20094 20095 0 c 3 does not represent an automaton state. c -(-b^{122, 1}_2 ∧ b^{122, 1}_1 ∧ b^{122, 1}_0 ∧ true) c in CNF: c b^{122, 1}_2 ∨ -b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ false c in DIMACS: 20093 -20094 -20095 0 c -3 does not represent an automaton state. c -( b^{122, 1}_2 ∧ b^{122, 1}_1 ∧ b^{122, 1}_0 ∧ true) c in CNF: c -b^{122, 1}_2 ∨ -b^{122, 1}_1 ∨ -b^{122, 1}_0 ∨ false c in DIMACS: -20093 -20094 -20095 0 c i = 2 c -2+1 --> -1 c ( b^{122, 2}_2 ∧ b^{122, 2}_1 ∧ -b^{122, 2}_0 ∧ p_244) -> ( b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ b^{122, 3}_0) c in CNF: c -b^{122, 2}_2 ∨ -b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ -p_244 ∨ b^{122, 3}_2 c -b^{122, 2}_2 ∨ -b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ -p_244 ∨ -b^{122, 3}_1 c -b^{122, 2}_2 ∨ -b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ -p_244 ∨ b^{122, 3}_0 c in DIMACS: -20096 -20097 20098 -244 20099 0 -20096 -20097 20098 -244 -20100 0 -20096 -20097 20098 -244 20101 0 c -1+1 --> 0 c ( b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ b^{122, 2}_0 ∧ p_244) -> (-b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ -b^{122, 3}_0) c in CNF: c -b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ -p_244 ∨ -b^{122, 3}_2 c -b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ -p_244 ∨ -b^{122, 3}_1 c -b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ -p_244 ∨ -b^{122, 3}_0 c in DIMACS: -20096 20097 -20098 -244 -20099 0 -20096 20097 -20098 -244 -20100 0 -20096 20097 -20098 -244 -20101 0 c 0+1 --> 1 c (-b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ -b^{122, 2}_0 ∧ p_244) -> (-b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ b^{122, 3}_0) c in CNF: c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ -p_244 ∨ -b^{122, 3}_2 c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ -p_244 ∨ -b^{122, 3}_1 c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ -p_244 ∨ b^{122, 3}_0 c in DIMACS: 20096 20097 20098 -244 -20099 0 20096 20097 20098 -244 -20100 0 20096 20097 20098 -244 20101 0 c 1+1 --> 2 c (-b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ b^{122, 2}_0 ∧ p_244) -> (-b^{122, 3}_2 ∧ b^{122, 3}_1 ∧ -b^{122, 3}_0) c in CNF: c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ -p_244 ∨ -b^{122, 3}_2 c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ -p_244 ∨ b^{122, 3}_1 c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ -p_244 ∨ -b^{122, 3}_0 c in DIMACS: 20096 20097 -20098 -244 -20099 0 20096 20097 -20098 -244 20100 0 20096 20097 -20098 -244 -20101 0 c 2+1 --> break c (-b^{122, 2}_2 ∧ b^{122, 2}_1 ∧ -b^{122, 2}_0 ∧ p_244) -> break c in CNF: c b^{122, 2}_2 ∨ -b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ -p_244 ∨ break c in DIMACS: 20096 -20097 20098 -244 1162 0 c 2-1 --> 1 c (-b^{122, 2}_2 ∧ b^{122, 2}_1 ∧ -b^{122, 2}_0 ∧ -p_244) -> (-b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ b^{122, 3}_0) c in CNF: c b^{122, 2}_2 ∨ -b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ p_244 ∨ -b^{122, 3}_2 c b^{122, 2}_2 ∨ -b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ p_244 ∨ -b^{122, 3}_1 c b^{122, 2}_2 ∨ -b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ p_244 ∨ b^{122, 3}_0 c in DIMACS: 20096 -20097 20098 244 -20099 0 20096 -20097 20098 244 -20100 0 20096 -20097 20098 244 20101 0 c 1-1 --> 0 c (-b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ b^{122, 2}_0 ∧ -p_244) -> (-b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ -b^{122, 3}_0) c in CNF: c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ p_244 ∨ -b^{122, 3}_2 c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ p_244 ∨ -b^{122, 3}_1 c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ p_244 ∨ -b^{122, 3}_0 c in DIMACS: 20096 20097 -20098 244 -20099 0 20096 20097 -20098 244 -20100 0 20096 20097 -20098 244 -20101 0 c 0-1 --> -1 c (-b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ -b^{122, 2}_0 ∧ -p_244) -> ( b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ b^{122, 3}_0) c in CNF: c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ p_244 ∨ b^{122, 3}_2 c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ p_244 ∨ -b^{122, 3}_1 c b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ p_244 ∨ b^{122, 3}_0 c in DIMACS: 20096 20097 20098 244 20099 0 20096 20097 20098 244 -20100 0 20096 20097 20098 244 20101 0 c -1-1 --> -2 c ( b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ b^{122, 2}_0 ∧ -p_244) -> ( b^{122, 3}_2 ∧ b^{122, 3}_1 ∧ -b^{122, 3}_0) c in CNF: c -b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ p_244 ∨ b^{122, 3}_2 c -b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ p_244 ∨ b^{122, 3}_1 c -b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ p_244 ∨ -b^{122, 3}_0 c in DIMACS: -20096 20097 -20098 244 20099 0 -20096 20097 -20098 244 20100 0 -20096 20097 -20098 244 -20101 0 c -2-1 --> break c ( b^{122, 2}_2 ∧ b^{122, 2}_1 ∧ -b^{122, 2}_0 ∧ -p_244) -> break c in CNF: c -b^{122, 2}_2 ∨ -b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ p_244 ∨ break c in DIMACS: -20096 -20097 20098 244 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{122, 2}_2 ∧ -b^{122, 2}_1 ∧ -b^{122, 2}_0 ∧ true) c in CNF: c -b^{122, 2}_2 ∨ b^{122, 2}_1 ∨ b^{122, 2}_0 ∨ false c in DIMACS: -20096 20097 20098 0 c 3 does not represent an automaton state. c -(-b^{122, 2}_2 ∧ b^{122, 2}_1 ∧ b^{122, 2}_0 ∧ true) c in CNF: c b^{122, 2}_2 ∨ -b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ false c in DIMACS: 20096 -20097 -20098 0 c -3 does not represent an automaton state. c -( b^{122, 2}_2 ∧ b^{122, 2}_1 ∧ b^{122, 2}_0 ∧ true) c in CNF: c -b^{122, 2}_2 ∨ -b^{122, 2}_1 ∨ -b^{122, 2}_0 ∨ false c in DIMACS: -20096 -20097 -20098 0 c i = 3 c -2+1 --> -1 c ( b^{122, 3}_2 ∧ b^{122, 3}_1 ∧ -b^{122, 3}_0 ∧ p_366) -> ( b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ b^{122, 4}_0) c in CNF: c -b^{122, 3}_2 ∨ -b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ -p_366 ∨ b^{122, 4}_2 c -b^{122, 3}_2 ∨ -b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ -p_366 ∨ -b^{122, 4}_1 c -b^{122, 3}_2 ∨ -b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ -p_366 ∨ b^{122, 4}_0 c in DIMACS: -20099 -20100 20101 -366 20102 0 -20099 -20100 20101 -366 -20103 0 -20099 -20100 20101 -366 20104 0 c -1+1 --> 0 c ( b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ b^{122, 3}_0 ∧ p_366) -> (-b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ -b^{122, 4}_0) c in CNF: c -b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ -p_366 ∨ -b^{122, 4}_2 c -b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ -p_366 ∨ -b^{122, 4}_1 c -b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ -p_366 ∨ -b^{122, 4}_0 c in DIMACS: -20099 20100 -20101 -366 -20102 0 -20099 20100 -20101 -366 -20103 0 -20099 20100 -20101 -366 -20104 0 c 0+1 --> 1 c (-b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ -b^{122, 3}_0 ∧ p_366) -> (-b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ b^{122, 4}_0) c in CNF: c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ -p_366 ∨ -b^{122, 4}_2 c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ -p_366 ∨ -b^{122, 4}_1 c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ -p_366 ∨ b^{122, 4}_0 c in DIMACS: 20099 20100 20101 -366 -20102 0 20099 20100 20101 -366 -20103 0 20099 20100 20101 -366 20104 0 c 1+1 --> 2 c (-b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ b^{122, 3}_0 ∧ p_366) -> (-b^{122, 4}_2 ∧ b^{122, 4}_1 ∧ -b^{122, 4}_0) c in CNF: c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ -p_366 ∨ -b^{122, 4}_2 c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ -p_366 ∨ b^{122, 4}_1 c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ -p_366 ∨ -b^{122, 4}_0 c in DIMACS: 20099 20100 -20101 -366 -20102 0 20099 20100 -20101 -366 20103 0 20099 20100 -20101 -366 -20104 0 c 2+1 --> break c (-b^{122, 3}_2 ∧ b^{122, 3}_1 ∧ -b^{122, 3}_0 ∧ p_366) -> break c in CNF: c b^{122, 3}_2 ∨ -b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ -p_366 ∨ break c in DIMACS: 20099 -20100 20101 -366 1162 0 c 2-1 --> 1 c (-b^{122, 3}_2 ∧ b^{122, 3}_1 ∧ -b^{122, 3}_0 ∧ -p_366) -> (-b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ b^{122, 4}_0) c in CNF: c b^{122, 3}_2 ∨ -b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ p_366 ∨ -b^{122, 4}_2 c b^{122, 3}_2 ∨ -b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ p_366 ∨ -b^{122, 4}_1 c b^{122, 3}_2 ∨ -b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ p_366 ∨ b^{122, 4}_0 c in DIMACS: 20099 -20100 20101 366 -20102 0 20099 -20100 20101 366 -20103 0 20099 -20100 20101 366 20104 0 c 1-1 --> 0 c (-b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ b^{122, 3}_0 ∧ -p_366) -> (-b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ -b^{122, 4}_0) c in CNF: c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ p_366 ∨ -b^{122, 4}_2 c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ p_366 ∨ -b^{122, 4}_1 c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ p_366 ∨ -b^{122, 4}_0 c in DIMACS: 20099 20100 -20101 366 -20102 0 20099 20100 -20101 366 -20103 0 20099 20100 -20101 366 -20104 0 c 0-1 --> -1 c (-b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ -b^{122, 3}_0 ∧ -p_366) -> ( b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ b^{122, 4}_0) c in CNF: c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ p_366 ∨ b^{122, 4}_2 c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ p_366 ∨ -b^{122, 4}_1 c b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ p_366 ∨ b^{122, 4}_0 c in DIMACS: 20099 20100 20101 366 20102 0 20099 20100 20101 366 -20103 0 20099 20100 20101 366 20104 0 c -1-1 --> -2 c ( b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ b^{122, 3}_0 ∧ -p_366) -> ( b^{122, 4}_2 ∧ b^{122, 4}_1 ∧ -b^{122, 4}_0) c in CNF: c -b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ p_366 ∨ b^{122, 4}_2 c -b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ p_366 ∨ b^{122, 4}_1 c -b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ p_366 ∨ -b^{122, 4}_0 c in DIMACS: -20099 20100 -20101 366 20102 0 -20099 20100 -20101 366 20103 0 -20099 20100 -20101 366 -20104 0 c -2-1 --> break c ( b^{122, 3}_2 ∧ b^{122, 3}_1 ∧ -b^{122, 3}_0 ∧ -p_366) -> break c in CNF: c -b^{122, 3}_2 ∨ -b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ p_366 ∨ break c in DIMACS: -20099 -20100 20101 366 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{122, 3}_2 ∧ -b^{122, 3}_1 ∧ -b^{122, 3}_0 ∧ true) c in CNF: c -b^{122, 3}_2 ∨ b^{122, 3}_1 ∨ b^{122, 3}_0 ∨ false c in DIMACS: -20099 20100 20101 0 c 3 does not represent an automaton state. c -(-b^{122, 3}_2 ∧ b^{122, 3}_1 ∧ b^{122, 3}_0 ∧ true) c in CNF: c b^{122, 3}_2 ∨ -b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ false c in DIMACS: 20099 -20100 -20101 0 c -3 does not represent an automaton state. c -( b^{122, 3}_2 ∧ b^{122, 3}_1 ∧ b^{122, 3}_0 ∧ true) c in CNF: c -b^{122, 3}_2 ∨ -b^{122, 3}_1 ∨ -b^{122, 3}_0 ∨ false c in DIMACS: -20099 -20100 -20101 0 c i = 4 c -2+1 --> -1 c ( b^{122, 4}_2 ∧ b^{122, 4}_1 ∧ -b^{122, 4}_0 ∧ p_488) -> ( b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ b^{122, 5}_0) c in CNF: c -b^{122, 4}_2 ∨ -b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ -p_488 ∨ b^{122, 5}_2 c -b^{122, 4}_2 ∨ -b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ -p_488 ∨ -b^{122, 5}_1 c -b^{122, 4}_2 ∨ -b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ -p_488 ∨ b^{122, 5}_0 c in DIMACS: -20102 -20103 20104 -488 20105 0 -20102 -20103 20104 -488 -20106 0 -20102 -20103 20104 -488 20107 0 c -1+1 --> 0 c ( b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ b^{122, 4}_0 ∧ p_488) -> (-b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ -b^{122, 5}_0) c in CNF: c -b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ -p_488 ∨ -b^{122, 5}_2 c -b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ -p_488 ∨ -b^{122, 5}_1 c -b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ -p_488 ∨ -b^{122, 5}_0 c in DIMACS: -20102 20103 -20104 -488 -20105 0 -20102 20103 -20104 -488 -20106 0 -20102 20103 -20104 -488 -20107 0 c 0+1 --> 1 c (-b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ -b^{122, 4}_0 ∧ p_488) -> (-b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ b^{122, 5}_0) c in CNF: c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ -p_488 ∨ -b^{122, 5}_2 c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ -p_488 ∨ -b^{122, 5}_1 c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ -p_488 ∨ b^{122, 5}_0 c in DIMACS: 20102 20103 20104 -488 -20105 0 20102 20103 20104 -488 -20106 0 20102 20103 20104 -488 20107 0 c 1+1 --> 2 c (-b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ b^{122, 4}_0 ∧ p_488) -> (-b^{122, 5}_2 ∧ b^{122, 5}_1 ∧ -b^{122, 5}_0) c in CNF: c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ -p_488 ∨ -b^{122, 5}_2 c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ -p_488 ∨ b^{122, 5}_1 c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ -p_488 ∨ -b^{122, 5}_0 c in DIMACS: 20102 20103 -20104 -488 -20105 0 20102 20103 -20104 -488 20106 0 20102 20103 -20104 -488 -20107 0 c 2+1 --> break c (-b^{122, 4}_2 ∧ b^{122, 4}_1 ∧ -b^{122, 4}_0 ∧ p_488) -> break c in CNF: c b^{122, 4}_2 ∨ -b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ -p_488 ∨ break c in DIMACS: 20102 -20103 20104 -488 1162 0 c 2-1 --> 1 c (-b^{122, 4}_2 ∧ b^{122, 4}_1 ∧ -b^{122, 4}_0 ∧ -p_488) -> (-b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ b^{122, 5}_0) c in CNF: c b^{122, 4}_2 ∨ -b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ p_488 ∨ -b^{122, 5}_2 c b^{122, 4}_2 ∨ -b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ p_488 ∨ -b^{122, 5}_1 c b^{122, 4}_2 ∨ -b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ p_488 ∨ b^{122, 5}_0 c in DIMACS: 20102 -20103 20104 488 -20105 0 20102 -20103 20104 488 -20106 0 20102 -20103 20104 488 20107 0 c 1-1 --> 0 c (-b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ b^{122, 4}_0 ∧ -p_488) -> (-b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ -b^{122, 5}_0) c in CNF: c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ p_488 ∨ -b^{122, 5}_2 c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ p_488 ∨ -b^{122, 5}_1 c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ p_488 ∨ -b^{122, 5}_0 c in DIMACS: 20102 20103 -20104 488 -20105 0 20102 20103 -20104 488 -20106 0 20102 20103 -20104 488 -20107 0 c 0-1 --> -1 c (-b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ -b^{122, 4}_0 ∧ -p_488) -> ( b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ b^{122, 5}_0) c in CNF: c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ p_488 ∨ b^{122, 5}_2 c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ p_488 ∨ -b^{122, 5}_1 c b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ p_488 ∨ b^{122, 5}_0 c in DIMACS: 20102 20103 20104 488 20105 0 20102 20103 20104 488 -20106 0 20102 20103 20104 488 20107 0 c -1-1 --> -2 c ( b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ b^{122, 4}_0 ∧ -p_488) -> ( b^{122, 5}_2 ∧ b^{122, 5}_1 ∧ -b^{122, 5}_0) c in CNF: c -b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ p_488 ∨ b^{122, 5}_2 c -b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ p_488 ∨ b^{122, 5}_1 c -b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ p_488 ∨ -b^{122, 5}_0 c in DIMACS: -20102 20103 -20104 488 20105 0 -20102 20103 -20104 488 20106 0 -20102 20103 -20104 488 -20107 0 c -2-1 --> break c ( b^{122, 4}_2 ∧ b^{122, 4}_1 ∧ -b^{122, 4}_0 ∧ -p_488) -> break c in CNF: c -b^{122, 4}_2 ∨ -b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ p_488 ∨ break c in DIMACS: -20102 -20103 20104 488 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{122, 4}_2 ∧ -b^{122, 4}_1 ∧ -b^{122, 4}_0 ∧ true) c in CNF: c -b^{122, 4}_2 ∨ b^{122, 4}_1 ∨ b^{122, 4}_0 ∨ false c in DIMACS: -20102 20103 20104 0 c 3 does not represent an automaton state. c -(-b^{122, 4}_2 ∧ b^{122, 4}_1 ∧ b^{122, 4}_0 ∧ true) c in CNF: c b^{122, 4}_2 ∨ -b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ false c in DIMACS: 20102 -20103 -20104 0 c -3 does not represent an automaton state. c -( b^{122, 4}_2 ∧ b^{122, 4}_1 ∧ b^{122, 4}_0 ∧ true) c in CNF: c -b^{122, 4}_2 ∨ -b^{122, 4}_1 ∨ -b^{122, 4}_0 ∨ false c in DIMACS: -20102 -20103 -20104 0 c i = 5 c -2+1 --> -1 c ( b^{122, 5}_2 ∧ b^{122, 5}_1 ∧ -b^{122, 5}_0 ∧ p_610) -> ( b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ b^{122, 6}_0) c in CNF: c -b^{122, 5}_2 ∨ -b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ -p_610 ∨ b^{122, 6}_2 c -b^{122, 5}_2 ∨ -b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ -p_610 ∨ -b^{122, 6}_1 c -b^{122, 5}_2 ∨ -b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ -p_610 ∨ b^{122, 6}_0 c in DIMACS: -20105 -20106 20107 -610 20108 0 -20105 -20106 20107 -610 -20109 0 -20105 -20106 20107 -610 20110 0 c -1+1 --> 0 c ( b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ b^{122, 5}_0 ∧ p_610) -> (-b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ -b^{122, 6}_0) c in CNF: c -b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ -p_610 ∨ -b^{122, 6}_2 c -b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ -p_610 ∨ -b^{122, 6}_1 c -b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ -p_610 ∨ -b^{122, 6}_0 c in DIMACS: -20105 20106 -20107 -610 -20108 0 -20105 20106 -20107 -610 -20109 0 -20105 20106 -20107 -610 -20110 0 c 0+1 --> 1 c (-b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ -b^{122, 5}_0 ∧ p_610) -> (-b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ b^{122, 6}_0) c in CNF: c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ -p_610 ∨ -b^{122, 6}_2 c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ -p_610 ∨ -b^{122, 6}_1 c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ -p_610 ∨ b^{122, 6}_0 c in DIMACS: 20105 20106 20107 -610 -20108 0 20105 20106 20107 -610 -20109 0 20105 20106 20107 -610 20110 0 c 1+1 --> 2 c (-b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ b^{122, 5}_0 ∧ p_610) -> (-b^{122, 6}_2 ∧ b^{122, 6}_1 ∧ -b^{122, 6}_0) c in CNF: c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ -p_610 ∨ -b^{122, 6}_2 c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ -p_610 ∨ b^{122, 6}_1 c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ -p_610 ∨ -b^{122, 6}_0 c in DIMACS: 20105 20106 -20107 -610 -20108 0 20105 20106 -20107 -610 20109 0 20105 20106 -20107 -610 -20110 0 c 2+1 --> break c (-b^{122, 5}_2 ∧ b^{122, 5}_1 ∧ -b^{122, 5}_0 ∧ p_610) -> break c in CNF: c b^{122, 5}_2 ∨ -b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ -p_610 ∨ break c in DIMACS: 20105 -20106 20107 -610 1162 0 c 2-1 --> 1 c (-b^{122, 5}_2 ∧ b^{122, 5}_1 ∧ -b^{122, 5}_0 ∧ -p_610) -> (-b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ b^{122, 6}_0) c in CNF: c b^{122, 5}_2 ∨ -b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ p_610 ∨ -b^{122, 6}_2 c b^{122, 5}_2 ∨ -b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ p_610 ∨ -b^{122, 6}_1 c b^{122, 5}_2 ∨ -b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ p_610 ∨ b^{122, 6}_0 c in DIMACS: 20105 -20106 20107 610 -20108 0 20105 -20106 20107 610 -20109 0 20105 -20106 20107 610 20110 0 c 1-1 --> 0 c (-b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ b^{122, 5}_0 ∧ -p_610) -> (-b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ -b^{122, 6}_0) c in CNF: c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ p_610 ∨ -b^{122, 6}_2 c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ p_610 ∨ -b^{122, 6}_1 c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ p_610 ∨ -b^{122, 6}_0 c in DIMACS: 20105 20106 -20107 610 -20108 0 20105 20106 -20107 610 -20109 0 20105 20106 -20107 610 -20110 0 c 0-1 --> -1 c (-b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ -b^{122, 5}_0 ∧ -p_610) -> ( b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ b^{122, 6}_0) c in CNF: c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ p_610 ∨ b^{122, 6}_2 c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ p_610 ∨ -b^{122, 6}_1 c b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ p_610 ∨ b^{122, 6}_0 c in DIMACS: 20105 20106 20107 610 20108 0 20105 20106 20107 610 -20109 0 20105 20106 20107 610 20110 0 c -1-1 --> -2 c ( b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ b^{122, 5}_0 ∧ -p_610) -> ( b^{122, 6}_2 ∧ b^{122, 6}_1 ∧ -b^{122, 6}_0) c in CNF: c -b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ p_610 ∨ b^{122, 6}_2 c -b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ p_610 ∨ b^{122, 6}_1 c -b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ p_610 ∨ -b^{122, 6}_0 c in DIMACS: -20105 20106 -20107 610 20108 0 -20105 20106 -20107 610 20109 0 -20105 20106 -20107 610 -20110 0 c -2-1 --> break c ( b^{122, 5}_2 ∧ b^{122, 5}_1 ∧ -b^{122, 5}_0 ∧ -p_610) -> break c in CNF: c -b^{122, 5}_2 ∨ -b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ p_610 ∨ break c in DIMACS: -20105 -20106 20107 610 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{122, 5}_2 ∧ -b^{122, 5}_1 ∧ -b^{122, 5}_0 ∧ true) c in CNF: c -b^{122, 5}_2 ∨ b^{122, 5}_1 ∨ b^{122, 5}_0 ∨ false c in DIMACS: -20105 20106 20107 0 c 3 does not represent an automaton state. c -(-b^{122, 5}_2 ∧ b^{122, 5}_1 ∧ b^{122, 5}_0 ∧ true) c in CNF: c b^{122, 5}_2 ∨ -b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ false c in DIMACS: 20105 -20106 -20107 0 c -3 does not represent an automaton state. c -( b^{122, 5}_2 ∧ b^{122, 5}_1 ∧ b^{122, 5}_0 ∧ true) c in CNF: c -b^{122, 5}_2 ∨ -b^{122, 5}_1 ∨ -b^{122, 5}_0 ∨ false c in DIMACS: -20105 -20106 -20107 0 c i = 6 c -2+1 --> -1 c ( b^{122, 6}_2 ∧ b^{122, 6}_1 ∧ -b^{122, 6}_0 ∧ p_732) -> ( b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ b^{122, 7}_0) c in CNF: c -b^{122, 6}_2 ∨ -b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ -p_732 ∨ b^{122, 7}_2 c -b^{122, 6}_2 ∨ -b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ -p_732 ∨ -b^{122, 7}_1 c -b^{122, 6}_2 ∨ -b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ -p_732 ∨ b^{122, 7}_0 c in DIMACS: -20108 -20109 20110 -732 20111 0 -20108 -20109 20110 -732 -20112 0 -20108 -20109 20110 -732 20113 0 c -1+1 --> 0 c ( b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ b^{122, 6}_0 ∧ p_732) -> (-b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ -b^{122, 7}_0) c in CNF: c -b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ -p_732 ∨ -b^{122, 7}_2 c -b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ -p_732 ∨ -b^{122, 7}_1 c -b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ -p_732 ∨ -b^{122, 7}_0 c in DIMACS: -20108 20109 -20110 -732 -20111 0 -20108 20109 -20110 -732 -20112 0 -20108 20109 -20110 -732 -20113 0 c 0+1 --> 1 c (-b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ -b^{122, 6}_0 ∧ p_732) -> (-b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ b^{122, 7}_0) c in CNF: c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ -p_732 ∨ -b^{122, 7}_2 c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ -p_732 ∨ -b^{122, 7}_1 c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ -p_732 ∨ b^{122, 7}_0 c in DIMACS: 20108 20109 20110 -732 -20111 0 20108 20109 20110 -732 -20112 0 20108 20109 20110 -732 20113 0 c 1+1 --> 2 c (-b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ b^{122, 6}_0 ∧ p_732) -> (-b^{122, 7}_2 ∧ b^{122, 7}_1 ∧ -b^{122, 7}_0) c in CNF: c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ -p_732 ∨ -b^{122, 7}_2 c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ -p_732 ∨ b^{122, 7}_1 c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ -p_732 ∨ -b^{122, 7}_0 c in DIMACS: 20108 20109 -20110 -732 -20111 0 20108 20109 -20110 -732 20112 0 20108 20109 -20110 -732 -20113 0 c 2+1 --> break c (-b^{122, 6}_2 ∧ b^{122, 6}_1 ∧ -b^{122, 6}_0 ∧ p_732) -> break c in CNF: c b^{122, 6}_2 ∨ -b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ -p_732 ∨ break c in DIMACS: 20108 -20109 20110 -732 1162 0 c 2-1 --> 1 c (-b^{122, 6}_2 ∧ b^{122, 6}_1 ∧ -b^{122, 6}_0 ∧ -p_732) -> (-b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ b^{122, 7}_0) c in CNF: c b^{122, 6}_2 ∨ -b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ p_732 ∨ -b^{122, 7}_2 c b^{122, 6}_2 ∨ -b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ p_732 ∨ -b^{122, 7}_1 c b^{122, 6}_2 ∨ -b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ p_732 ∨ b^{122, 7}_0 c in DIMACS: 20108 -20109 20110 732 -20111 0 20108 -20109 20110 732 -20112 0 20108 -20109 20110 732 20113 0 c 1-1 --> 0 c (-b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ b^{122, 6}_0 ∧ -p_732) -> (-b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ -b^{122, 7}_0) c in CNF: c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ p_732 ∨ -b^{122, 7}_2 c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ p_732 ∨ -b^{122, 7}_1 c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ p_732 ∨ -b^{122, 7}_0 c in DIMACS: 20108 20109 -20110 732 -20111 0 20108 20109 -20110 732 -20112 0 20108 20109 -20110 732 -20113 0 c 0-1 --> -1 c (-b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ -b^{122, 6}_0 ∧ -p_732) -> ( b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ b^{122, 7}_0) c in CNF: c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ p_732 ∨ b^{122, 7}_2 c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ p_732 ∨ -b^{122, 7}_1 c b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ p_732 ∨ b^{122, 7}_0 c in DIMACS: 20108 20109 20110 732 20111 0 20108 20109 20110 732 -20112 0 20108 20109 20110 732 20113 0 c -1-1 --> -2 c ( b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ b^{122, 6}_0 ∧ -p_732) -> ( b^{122, 7}_2 ∧ b^{122, 7}_1 ∧ -b^{122, 7}_0) c in CNF: c -b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ p_732 ∨ b^{122, 7}_2 c -b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ p_732 ∨ b^{122, 7}_1 c -b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ p_732 ∨ -b^{122, 7}_0 c in DIMACS: -20108 20109 -20110 732 20111 0 -20108 20109 -20110 732 20112 0 -20108 20109 -20110 732 -20113 0 c -2-1 --> break c ( b^{122, 6}_2 ∧ b^{122, 6}_1 ∧ -b^{122, 6}_0 ∧ -p_732) -> break c in CNF: c -b^{122, 6}_2 ∨ -b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ p_732 ∨ break c in DIMACS: -20108 -20109 20110 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{122, 6}_2 ∧ -b^{122, 6}_1 ∧ -b^{122, 6}_0 ∧ true) c in CNF: c -b^{122, 6}_2 ∨ b^{122, 6}_1 ∨ b^{122, 6}_0 ∨ false c in DIMACS: -20108 20109 20110 0 c 3 does not represent an automaton state. c -(-b^{122, 6}_2 ∧ b^{122, 6}_1 ∧ b^{122, 6}_0 ∧ true) c in CNF: c b^{122, 6}_2 ∨ -b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ false c in DIMACS: 20108 -20109 -20110 0 c -3 does not represent an automaton state. c -( b^{122, 6}_2 ∧ b^{122, 6}_1 ∧ b^{122, 6}_0 ∧ true) c in CNF: c -b^{122, 6}_2 ∨ -b^{122, 6}_1 ∨ -b^{122, 6}_0 ∨ false c in DIMACS: -20108 -20109 -20110 0 c i = 7 c -2+1 --> -1 c ( b^{122, 7}_2 ∧ b^{122, 7}_1 ∧ -b^{122, 7}_0 ∧ p_854) -> ( b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ b^{122, 8}_0) c in CNF: c -b^{122, 7}_2 ∨ -b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ -p_854 ∨ b^{122, 8}_2 c -b^{122, 7}_2 ∨ -b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ -p_854 ∨ -b^{122, 8}_1 c -b^{122, 7}_2 ∨ -b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ -p_854 ∨ b^{122, 8}_0 c in DIMACS: -20111 -20112 20113 -854 20114 0 -20111 -20112 20113 -854 -20115 0 -20111 -20112 20113 -854 20116 0 c -1+1 --> 0 c ( b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ b^{122, 7}_0 ∧ p_854) -> (-b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ -b^{122, 8}_0) c in CNF: c -b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ -p_854 ∨ -b^{122, 8}_2 c -b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ -p_854 ∨ -b^{122, 8}_1 c -b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ -p_854 ∨ -b^{122, 8}_0 c in DIMACS: -20111 20112 -20113 -854 -20114 0 -20111 20112 -20113 -854 -20115 0 -20111 20112 -20113 -854 -20116 0 c 0+1 --> 1 c (-b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ -b^{122, 7}_0 ∧ p_854) -> (-b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ b^{122, 8}_0) c in CNF: c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ -p_854 ∨ -b^{122, 8}_2 c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ -p_854 ∨ -b^{122, 8}_1 c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ -p_854 ∨ b^{122, 8}_0 c in DIMACS: 20111 20112 20113 -854 -20114 0 20111 20112 20113 -854 -20115 0 20111 20112 20113 -854 20116 0 c 1+1 --> 2 c (-b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ b^{122, 7}_0 ∧ p_854) -> (-b^{122, 8}_2 ∧ b^{122, 8}_1 ∧ -b^{122, 8}_0) c in CNF: c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ -p_854 ∨ -b^{122, 8}_2 c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ -p_854 ∨ b^{122, 8}_1 c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ -p_854 ∨ -b^{122, 8}_0 c in DIMACS: 20111 20112 -20113 -854 -20114 0 20111 20112 -20113 -854 20115 0 20111 20112 -20113 -854 -20116 0 c 2+1 --> break c (-b^{122, 7}_2 ∧ b^{122, 7}_1 ∧ -b^{122, 7}_0 ∧ p_854) -> break c in CNF: c b^{122, 7}_2 ∨ -b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ -p_854 ∨ break c in DIMACS: 20111 -20112 20113 -854 1162 0 c 2-1 --> 1 c (-b^{122, 7}_2 ∧ b^{122, 7}_1 ∧ -b^{122, 7}_0 ∧ -p_854) -> (-b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ b^{122, 8}_0) c in CNF: c b^{122, 7}_2 ∨ -b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ p_854 ∨ -b^{122, 8}_2 c b^{122, 7}_2 ∨ -b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ p_854 ∨ -b^{122, 8}_1 c b^{122, 7}_2 ∨ -b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ p_854 ∨ b^{122, 8}_0 c in DIMACS: 20111 -20112 20113 854 -20114 0 20111 -20112 20113 854 -20115 0 20111 -20112 20113 854 20116 0 c 1-1 --> 0 c (-b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ b^{122, 7}_0 ∧ -p_854) -> (-b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ -b^{122, 8}_0) c in CNF: c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ p_854 ∨ -b^{122, 8}_2 c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ p_854 ∨ -b^{122, 8}_1 c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ p_854 ∨ -b^{122, 8}_0 c in DIMACS: 20111 20112 -20113 854 -20114 0 20111 20112 -20113 854 -20115 0 20111 20112 -20113 854 -20116 0 c 0-1 --> -1 c (-b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ -b^{122, 7}_0 ∧ -p_854) -> ( b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ b^{122, 8}_0) c in CNF: c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ p_854 ∨ b^{122, 8}_2 c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ p_854 ∨ -b^{122, 8}_1 c b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ p_854 ∨ b^{122, 8}_0 c in DIMACS: 20111 20112 20113 854 20114 0 20111 20112 20113 854 -20115 0 20111 20112 20113 854 20116 0 c -1-1 --> -2 c ( b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ b^{122, 7}_0 ∧ -p_854) -> ( b^{122, 8}_2 ∧ b^{122, 8}_1 ∧ -b^{122, 8}_0) c in CNF: c -b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ p_854 ∨ b^{122, 8}_2 c -b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ p_854 ∨ b^{122, 8}_1 c -b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ p_854 ∨ -b^{122, 8}_0 c in DIMACS: -20111 20112 -20113 854 20114 0 -20111 20112 -20113 854 20115 0 -20111 20112 -20113 854 -20116 0 c -2-1 --> break c ( b^{122, 7}_2 ∧ b^{122, 7}_1 ∧ -b^{122, 7}_0 ∧ -p_854) -> break c in CNF: c -b^{122, 7}_2 ∨ -b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ p_854 ∨ break c in DIMACS: -20111 -20112 20113 854 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{122, 7}_2 ∧ -b^{122, 7}_1 ∧ -b^{122, 7}_0 ∧ true) c in CNF: c -b^{122, 7}_2 ∨ b^{122, 7}_1 ∨ b^{122, 7}_0 ∨ false c in DIMACS: -20111 20112 20113 0 c 3 does not represent an automaton state. c -(-b^{122, 7}_2 ∧ b^{122, 7}_1 ∧ b^{122, 7}_0 ∧ true) c in CNF: c b^{122, 7}_2 ∨ -b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ false c in DIMACS: 20111 -20112 -20113 0 c -3 does not represent an automaton state. c -( b^{122, 7}_2 ∧ b^{122, 7}_1 ∧ b^{122, 7}_0 ∧ true) c in CNF: c -b^{122, 7}_2 ∨ -b^{122, 7}_1 ∨ -b^{122, 7}_0 ∨ false c in DIMACS: -20111 -20112 -20113 0 c i = 8 c -2+1 --> -1 c ( b^{122, 8}_2 ∧ b^{122, 8}_1 ∧ -b^{122, 8}_0 ∧ p_976) -> ( b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ b^{122, 9}_0) c in CNF: c -b^{122, 8}_2 ∨ -b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ -p_976 ∨ b^{122, 9}_2 c -b^{122, 8}_2 ∨ -b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ -p_976 ∨ -b^{122, 9}_1 c -b^{122, 8}_2 ∨ -b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ -p_976 ∨ b^{122, 9}_0 c in DIMACS: -20114 -20115 20116 -976 20117 0 -20114 -20115 20116 -976 -20118 0 -20114 -20115 20116 -976 20119 0 c -1+1 --> 0 c ( b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ b^{122, 8}_0 ∧ p_976) -> (-b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ -b^{122, 9}_0) c in CNF: c -b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ -p_976 ∨ -b^{122, 9}_2 c -b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ -p_976 ∨ -b^{122, 9}_1 c -b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ -p_976 ∨ -b^{122, 9}_0 c in DIMACS: -20114 20115 -20116 -976 -20117 0 -20114 20115 -20116 -976 -20118 0 -20114 20115 -20116 -976 -20119 0 c 0+1 --> 1 c (-b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ -b^{122, 8}_0 ∧ p_976) -> (-b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ b^{122, 9}_0) c in CNF: c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ -p_976 ∨ -b^{122, 9}_2 c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ -p_976 ∨ -b^{122, 9}_1 c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ -p_976 ∨ b^{122, 9}_0 c in DIMACS: 20114 20115 20116 -976 -20117 0 20114 20115 20116 -976 -20118 0 20114 20115 20116 -976 20119 0 c 1+1 --> 2 c (-b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ b^{122, 8}_0 ∧ p_976) -> (-b^{122, 9}_2 ∧ b^{122, 9}_1 ∧ -b^{122, 9}_0) c in CNF: c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ -p_976 ∨ -b^{122, 9}_2 c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ -p_976 ∨ b^{122, 9}_1 c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ -p_976 ∨ -b^{122, 9}_0 c in DIMACS: 20114 20115 -20116 -976 -20117 0 20114 20115 -20116 -976 20118 0 20114 20115 -20116 -976 -20119 0 c 2+1 --> break c (-b^{122, 8}_2 ∧ b^{122, 8}_1 ∧ -b^{122, 8}_0 ∧ p_976) -> break c in CNF: c b^{122, 8}_2 ∨ -b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ -p_976 ∨ break c in DIMACS: 20114 -20115 20116 -976 1162 0 c 2-1 --> 1 c (-b^{122, 8}_2 ∧ b^{122, 8}_1 ∧ -b^{122, 8}_0 ∧ -p_976) -> (-b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ b^{122, 9}_0) c in CNF: c b^{122, 8}_2 ∨ -b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ p_976 ∨ -b^{122, 9}_2 c b^{122, 8}_2 ∨ -b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ p_976 ∨ -b^{122, 9}_1 c b^{122, 8}_2 ∨ -b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ p_976 ∨ b^{122, 9}_0 c in DIMACS: 20114 -20115 20116 976 -20117 0 20114 -20115 20116 976 -20118 0 20114 -20115 20116 976 20119 0 c 1-1 --> 0 c (-b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ b^{122, 8}_0 ∧ -p_976) -> (-b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ -b^{122, 9}_0) c in CNF: c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ p_976 ∨ -b^{122, 9}_2 c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ p_976 ∨ -b^{122, 9}_1 c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ p_976 ∨ -b^{122, 9}_0 c in DIMACS: 20114 20115 -20116 976 -20117 0 20114 20115 -20116 976 -20118 0 20114 20115 -20116 976 -20119 0 c 0-1 --> -1 c (-b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ -b^{122, 8}_0 ∧ -p_976) -> ( b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ b^{122, 9}_0) c in CNF: c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ p_976 ∨ b^{122, 9}_2 c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ p_976 ∨ -b^{122, 9}_1 c b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ p_976 ∨ b^{122, 9}_0 c in DIMACS: 20114 20115 20116 976 20117 0 20114 20115 20116 976 -20118 0 20114 20115 20116 976 20119 0 c -1-1 --> -2 c ( b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ b^{122, 8}_0 ∧ -p_976) -> ( b^{122, 9}_2 ∧ b^{122, 9}_1 ∧ -b^{122, 9}_0) c in CNF: c -b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ p_976 ∨ b^{122, 9}_2 c -b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ p_976 ∨ b^{122, 9}_1 c -b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ p_976 ∨ -b^{122, 9}_0 c in DIMACS: -20114 20115 -20116 976 20117 0 -20114 20115 -20116 976 20118 0 -20114 20115 -20116 976 -20119 0 c -2-1 --> break c ( b^{122, 8}_2 ∧ b^{122, 8}_1 ∧ -b^{122, 8}_0 ∧ -p_976) -> break c in CNF: c -b^{122, 8}_2 ∨ -b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ p_976 ∨ break c in DIMACS: -20114 -20115 20116 976 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{122, 8}_2 ∧ -b^{122, 8}_1 ∧ -b^{122, 8}_0 ∧ true) c in CNF: c -b^{122, 8}_2 ∨ b^{122, 8}_1 ∨ b^{122, 8}_0 ∨ false c in DIMACS: -20114 20115 20116 0 c 3 does not represent an automaton state. c -(-b^{122, 8}_2 ∧ b^{122, 8}_1 ∧ b^{122, 8}_0 ∧ true) c in CNF: c b^{122, 8}_2 ∨ -b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ false c in DIMACS: 20114 -20115 -20116 0 c -3 does not represent an automaton state. c -( b^{122, 8}_2 ∧ b^{122, 8}_1 ∧ b^{122, 8}_0 ∧ true) c in CNF: c -b^{122, 8}_2 ∨ -b^{122, 8}_1 ∨ -b^{122, 8}_0 ∨ false c in DIMACS: -20114 -20115 -20116 0 c i = 9 c -2+1 --> -1 c ( b^{122, 9}_2 ∧ b^{122, 9}_1 ∧ -b^{122, 9}_0 ∧ p_1098) -> ( b^{122, 10}_2 ∧ -b^{122, 10}_1 ∧ b^{122, 10}_0) c in CNF: c -b^{122, 9}_2 ∨ -b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ -p_1098 ∨ b^{122, 10}_2 c -b^{122, 9}_2 ∨ -b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ -p_1098 ∨ -b^{122, 10}_1 c -b^{122, 9}_2 ∨ -b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ -p_1098 ∨ b^{122, 10}_0 c in DIMACS: -20117 -20118 20119 -1098 20120 0 -20117 -20118 20119 -1098 -20121 0 -20117 -20118 20119 -1098 20122 0 c -1+1 --> 0 c ( b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ b^{122, 9}_0 ∧ p_1098) -> (-b^{122, 10}_2 ∧ -b^{122, 10}_1 ∧ -b^{122, 10}_0) c in CNF: c -b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ -p_1098 ∨ -b^{122, 10}_2 c -b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ -p_1098 ∨ -b^{122, 10}_1 c -b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ -p_1098 ∨ -b^{122, 10}_0 c in DIMACS: -20117 20118 -20119 -1098 -20120 0 -20117 20118 -20119 -1098 -20121 0 -20117 20118 -20119 -1098 -20122 0 c 0+1 --> 1 c (-b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ -b^{122, 9}_0 ∧ p_1098) -> (-b^{122, 10}_2 ∧ -b^{122, 10}_1 ∧ b^{122, 10}_0) c in CNF: c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ -p_1098 ∨ -b^{122, 10}_2 c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ -p_1098 ∨ -b^{122, 10}_1 c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ -p_1098 ∨ b^{122, 10}_0 c in DIMACS: 20117 20118 20119 -1098 -20120 0 20117 20118 20119 -1098 -20121 0 20117 20118 20119 -1098 20122 0 c 1+1 --> 2 c (-b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ b^{122, 9}_0 ∧ p_1098) -> (-b^{122, 10}_2 ∧ b^{122, 10}_1 ∧ -b^{122, 10}_0) c in CNF: c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ -p_1098 ∨ -b^{122, 10}_2 c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ -p_1098 ∨ b^{122, 10}_1 c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ -p_1098 ∨ -b^{122, 10}_0 c in DIMACS: 20117 20118 -20119 -1098 -20120 0 20117 20118 -20119 -1098 20121 0 20117 20118 -20119 -1098 -20122 0 c 2+1 --> break c (-b^{122, 9}_2 ∧ b^{122, 9}_1 ∧ -b^{122, 9}_0 ∧ p_1098) -> break c in CNF: c b^{122, 9}_2 ∨ -b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ -p_1098 ∨ break c in DIMACS: 20117 -20118 20119 -1098 1162 0 c 2-1 --> 1 c (-b^{122, 9}_2 ∧ b^{122, 9}_1 ∧ -b^{122, 9}_0 ∧ -p_1098) -> (-b^{122, 10}_2 ∧ -b^{122, 10}_1 ∧ b^{122, 10}_0) c in CNF: c b^{122, 9}_2 ∨ -b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ p_1098 ∨ -b^{122, 10}_2 c b^{122, 9}_2 ∨ -b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ p_1098 ∨ -b^{122, 10}_1 c b^{122, 9}_2 ∨ -b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ p_1098 ∨ b^{122, 10}_0 c in DIMACS: 20117 -20118 20119 1098 -20120 0 20117 -20118 20119 1098 -20121 0 20117 -20118 20119 1098 20122 0 c 1-1 --> 0 c (-b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ b^{122, 9}_0 ∧ -p_1098) -> (-b^{122, 10}_2 ∧ -b^{122, 10}_1 ∧ -b^{122, 10}_0) c in CNF: c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ p_1098 ∨ -b^{122, 10}_2 c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ p_1098 ∨ -b^{122, 10}_1 c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ p_1098 ∨ -b^{122, 10}_0 c in DIMACS: 20117 20118 -20119 1098 -20120 0 20117 20118 -20119 1098 -20121 0 20117 20118 -20119 1098 -20122 0 c 0-1 --> -1 c (-b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ -b^{122, 9}_0 ∧ -p_1098) -> ( b^{122, 10}_2 ∧ -b^{122, 10}_1 ∧ b^{122, 10}_0) c in CNF: c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ p_1098 ∨ b^{122, 10}_2 c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ p_1098 ∨ -b^{122, 10}_1 c b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ p_1098 ∨ b^{122, 10}_0 c in DIMACS: 20117 20118 20119 1098 20120 0 20117 20118 20119 1098 -20121 0 20117 20118 20119 1098 20122 0 c -1-1 --> -2 c ( b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ b^{122, 9}_0 ∧ -p_1098) -> ( b^{122, 10}_2 ∧ b^{122, 10}_1 ∧ -b^{122, 10}_0) c in CNF: c -b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ p_1098 ∨ b^{122, 10}_2 c -b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ p_1098 ∨ b^{122, 10}_1 c -b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ p_1098 ∨ -b^{122, 10}_0 c in DIMACS: -20117 20118 -20119 1098 20120 0 -20117 20118 -20119 1098 20121 0 -20117 20118 -20119 1098 -20122 0 c -2-1 --> break c ( b^{122, 9}_2 ∧ b^{122, 9}_1 ∧ -b^{122, 9}_0 ∧ -p_1098) -> break c in CNF: c -b^{122, 9}_2 ∨ -b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ p_1098 ∨ break c in DIMACS: -20117 -20118 20119 1098 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{122, 9}_2 ∧ -b^{122, 9}_1 ∧ -b^{122, 9}_0 ∧ true) c in CNF: c -b^{122, 9}_2 ∨ b^{122, 9}_1 ∨ b^{122, 9}_0 ∨ false c in DIMACS: -20117 20118 20119 0 c 3 does not represent an automaton state. c -(-b^{122, 9}_2 ∧ b^{122, 9}_1 ∧ b^{122, 9}_0 ∧ true) c in CNF: c b^{122, 9}_2 ∨ -b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ false c in DIMACS: 20117 -20118 -20119 0 c -3 does not represent an automaton state. c -( b^{122, 9}_2 ∧ b^{122, 9}_1 ∧ b^{122, 9}_0 ∧ true) c in CNF: c -b^{122, 9}_2 ∨ -b^{122, 9}_1 ∨ -b^{122, 9}_0 ∨ false c in DIMACS: -20117 -20118 -20119 0 c INIT for k = 123 c -b^{123, 1}_2 c -b^{123, 1}_1 c -b^{123, 1}_0 c in DIMACS: -20123 0 -20124 0 -20125 0 c Transitions for k = 123 c i = 1 c -2+1 --> -1 c ( b^{123, 1}_2 ∧ b^{123, 1}_1 ∧ -b^{123, 1}_0 ∧ p_123) -> ( b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ b^{123, 2}_0) c in CNF: c -b^{123, 1}_2 ∨ -b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ -p_123 ∨ b^{123, 2}_2 c -b^{123, 1}_2 ∨ -b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ -p_123 ∨ -b^{123, 2}_1 c -b^{123, 1}_2 ∨ -b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ -p_123 ∨ b^{123, 2}_0 c in DIMACS: -20123 -20124 20125 -123 20126 0 -20123 -20124 20125 -123 -20127 0 -20123 -20124 20125 -123 20128 0 c -1+1 --> 0 c ( b^{123, 1}_2 ∧ -b^{123, 1}_1 ∧ b^{123, 1}_0 ∧ p_123) -> (-b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ -b^{123, 2}_0) c in CNF: c -b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ -p_123 ∨ -b^{123, 2}_2 c -b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ -p_123 ∨ -b^{123, 2}_1 c -b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ -p_123 ∨ -b^{123, 2}_0 c in DIMACS: -20123 20124 -20125 -123 -20126 0 -20123 20124 -20125 -123 -20127 0 -20123 20124 -20125 -123 -20128 0 c 0+1 --> 1 c (-b^{123, 1}_2 ∧ -b^{123, 1}_1 ∧ -b^{123, 1}_0 ∧ p_123) -> (-b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ b^{123, 2}_0) c in CNF: c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ -p_123 ∨ -b^{123, 2}_2 c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ -p_123 ∨ -b^{123, 2}_1 c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ -p_123 ∨ b^{123, 2}_0 c in DIMACS: 20123 20124 20125 -123 -20126 0 20123 20124 20125 -123 -20127 0 20123 20124 20125 -123 20128 0 c 1+1 --> 2 c (-b^{123, 1}_2 ∧ -b^{123, 1}_1 ∧ b^{123, 1}_0 ∧ p_123) -> (-b^{123, 2}_2 ∧ b^{123, 2}_1 ∧ -b^{123, 2}_0) c in CNF: c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ -p_123 ∨ -b^{123, 2}_2 c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ -p_123 ∨ b^{123, 2}_1 c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ -p_123 ∨ -b^{123, 2}_0 c in DIMACS: 20123 20124 -20125 -123 -20126 0 20123 20124 -20125 -123 20127 0 20123 20124 -20125 -123 -20128 0 c 2+1 --> break c (-b^{123, 1}_2 ∧ b^{123, 1}_1 ∧ -b^{123, 1}_0 ∧ p_123) -> break c in CNF: c b^{123, 1}_2 ∨ -b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ -p_123 ∨ break c in DIMACS: 20123 -20124 20125 -123 1162 0 c 2-1 --> 1 c (-b^{123, 1}_2 ∧ b^{123, 1}_1 ∧ -b^{123, 1}_0 ∧ -p_123) -> (-b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ b^{123, 2}_0) c in CNF: c b^{123, 1}_2 ∨ -b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ p_123 ∨ -b^{123, 2}_2 c b^{123, 1}_2 ∨ -b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ p_123 ∨ -b^{123, 2}_1 c b^{123, 1}_2 ∨ -b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ p_123 ∨ b^{123, 2}_0 c in DIMACS: 20123 -20124 20125 123 -20126 0 20123 -20124 20125 123 -20127 0 20123 -20124 20125 123 20128 0 c 1-1 --> 0 c (-b^{123, 1}_2 ∧ -b^{123, 1}_1 ∧ b^{123, 1}_0 ∧ -p_123) -> (-b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ -b^{123, 2}_0) c in CNF: c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ p_123 ∨ -b^{123, 2}_2 c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ p_123 ∨ -b^{123, 2}_1 c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ p_123 ∨ -b^{123, 2}_0 c in DIMACS: 20123 20124 -20125 123 -20126 0 20123 20124 -20125 123 -20127 0 20123 20124 -20125 123 -20128 0 c 0-1 --> -1 c (-b^{123, 1}_2 ∧ -b^{123, 1}_1 ∧ -b^{123, 1}_0 ∧ -p_123) -> ( b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ b^{123, 2}_0) c in CNF: c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ p_123 ∨ b^{123, 2}_2 c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ p_123 ∨ -b^{123, 2}_1 c b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ p_123 ∨ b^{123, 2}_0 c in DIMACS: 20123 20124 20125 123 20126 0 20123 20124 20125 123 -20127 0 20123 20124 20125 123 20128 0 c -1-1 --> -2 c ( b^{123, 1}_2 ∧ -b^{123, 1}_1 ∧ b^{123, 1}_0 ∧ -p_123) -> ( b^{123, 2}_2 ∧ b^{123, 2}_1 ∧ -b^{123, 2}_0) c in CNF: c -b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ p_123 ∨ b^{123, 2}_2 c -b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ p_123 ∨ b^{123, 2}_1 c -b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ p_123 ∨ -b^{123, 2}_0 c in DIMACS: -20123 20124 -20125 123 20126 0 -20123 20124 -20125 123 20127 0 -20123 20124 -20125 123 -20128 0 c -2-1 --> break c ( b^{123, 1}_2 ∧ b^{123, 1}_1 ∧ -b^{123, 1}_0 ∧ -p_123) -> break c in CNF: c -b^{123, 1}_2 ∨ -b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ p_123 ∨ break c in DIMACS: -20123 -20124 20125 123 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{123, 1}_2 ∧ -b^{123, 1}_1 ∧ -b^{123, 1}_0 ∧ true) c in CNF: c -b^{123, 1}_2 ∨ b^{123, 1}_1 ∨ b^{123, 1}_0 ∨ false c in DIMACS: -20123 20124 20125 0 c 3 does not represent an automaton state. c -(-b^{123, 1}_2 ∧ b^{123, 1}_1 ∧ b^{123, 1}_0 ∧ true) c in CNF: c b^{123, 1}_2 ∨ -b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ false c in DIMACS: 20123 -20124 -20125 0 c -3 does not represent an automaton state. c -( b^{123, 1}_2 ∧ b^{123, 1}_1 ∧ b^{123, 1}_0 ∧ true) c in CNF: c -b^{123, 1}_2 ∨ -b^{123, 1}_1 ∨ -b^{123, 1}_0 ∨ false c in DIMACS: -20123 -20124 -20125 0 c i = 2 c -2+1 --> -1 c ( b^{123, 2}_2 ∧ b^{123, 2}_1 ∧ -b^{123, 2}_0 ∧ p_246) -> ( b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ b^{123, 3}_0) c in CNF: c -b^{123, 2}_2 ∨ -b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ -p_246 ∨ b^{123, 3}_2 c -b^{123, 2}_2 ∨ -b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ -p_246 ∨ -b^{123, 3}_1 c -b^{123, 2}_2 ∨ -b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ -p_246 ∨ b^{123, 3}_0 c in DIMACS: -20126 -20127 20128 -246 20129 0 -20126 -20127 20128 -246 -20130 0 -20126 -20127 20128 -246 20131 0 c -1+1 --> 0 c ( b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ b^{123, 2}_0 ∧ p_246) -> (-b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ -b^{123, 3}_0) c in CNF: c -b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ -p_246 ∨ -b^{123, 3}_2 c -b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ -p_246 ∨ -b^{123, 3}_1 c -b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ -p_246 ∨ -b^{123, 3}_0 c in DIMACS: -20126 20127 -20128 -246 -20129 0 -20126 20127 -20128 -246 -20130 0 -20126 20127 -20128 -246 -20131 0 c 0+1 --> 1 c (-b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ -b^{123, 2}_0 ∧ p_246) -> (-b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ b^{123, 3}_0) c in CNF: c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ -p_246 ∨ -b^{123, 3}_2 c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ -p_246 ∨ -b^{123, 3}_1 c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ -p_246 ∨ b^{123, 3}_0 c in DIMACS: 20126 20127 20128 -246 -20129 0 20126 20127 20128 -246 -20130 0 20126 20127 20128 -246 20131 0 c 1+1 --> 2 c (-b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ b^{123, 2}_0 ∧ p_246) -> (-b^{123, 3}_2 ∧ b^{123, 3}_1 ∧ -b^{123, 3}_0) c in CNF: c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ -p_246 ∨ -b^{123, 3}_2 c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ -p_246 ∨ b^{123, 3}_1 c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ -p_246 ∨ -b^{123, 3}_0 c in DIMACS: 20126 20127 -20128 -246 -20129 0 20126 20127 -20128 -246 20130 0 20126 20127 -20128 -246 -20131 0 c 2+1 --> break c (-b^{123, 2}_2 ∧ b^{123, 2}_1 ∧ -b^{123, 2}_0 ∧ p_246) -> break c in CNF: c b^{123, 2}_2 ∨ -b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ -p_246 ∨ break c in DIMACS: 20126 -20127 20128 -246 1162 0 c 2-1 --> 1 c (-b^{123, 2}_2 ∧ b^{123, 2}_1 ∧ -b^{123, 2}_0 ∧ -p_246) -> (-b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ b^{123, 3}_0) c in CNF: c b^{123, 2}_2 ∨ -b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ p_246 ∨ -b^{123, 3}_2 c b^{123, 2}_2 ∨ -b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ p_246 ∨ -b^{123, 3}_1 c b^{123, 2}_2 ∨ -b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ p_246 ∨ b^{123, 3}_0 c in DIMACS: 20126 -20127 20128 246 -20129 0 20126 -20127 20128 246 -20130 0 20126 -20127 20128 246 20131 0 c 1-1 --> 0 c (-b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ b^{123, 2}_0 ∧ -p_246) -> (-b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ -b^{123, 3}_0) c in CNF: c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ p_246 ∨ -b^{123, 3}_2 c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ p_246 ∨ -b^{123, 3}_1 c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ p_246 ∨ -b^{123, 3}_0 c in DIMACS: 20126 20127 -20128 246 -20129 0 20126 20127 -20128 246 -20130 0 20126 20127 -20128 246 -20131 0 c 0-1 --> -1 c (-b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ -b^{123, 2}_0 ∧ -p_246) -> ( b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ b^{123, 3}_0) c in CNF: c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ p_246 ∨ b^{123, 3}_2 c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ p_246 ∨ -b^{123, 3}_1 c b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ p_246 ∨ b^{123, 3}_0 c in DIMACS: 20126 20127 20128 246 20129 0 20126 20127 20128 246 -20130 0 20126 20127 20128 246 20131 0 c -1-1 --> -2 c ( b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ b^{123, 2}_0 ∧ -p_246) -> ( b^{123, 3}_2 ∧ b^{123, 3}_1 ∧ -b^{123, 3}_0) c in CNF: c -b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ p_246 ∨ b^{123, 3}_2 c -b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ p_246 ∨ b^{123, 3}_1 c -b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ p_246 ∨ -b^{123, 3}_0 c in DIMACS: -20126 20127 -20128 246 20129 0 -20126 20127 -20128 246 20130 0 -20126 20127 -20128 246 -20131 0 c -2-1 --> break c ( b^{123, 2}_2 ∧ b^{123, 2}_1 ∧ -b^{123, 2}_0 ∧ -p_246) -> break c in CNF: c -b^{123, 2}_2 ∨ -b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ p_246 ∨ break c in DIMACS: -20126 -20127 20128 246 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{123, 2}_2 ∧ -b^{123, 2}_1 ∧ -b^{123, 2}_0 ∧ true) c in CNF: c -b^{123, 2}_2 ∨ b^{123, 2}_1 ∨ b^{123, 2}_0 ∨ false c in DIMACS: -20126 20127 20128 0 c 3 does not represent an automaton state. c -(-b^{123, 2}_2 ∧ b^{123, 2}_1 ∧ b^{123, 2}_0 ∧ true) c in CNF: c b^{123, 2}_2 ∨ -b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ false c in DIMACS: 20126 -20127 -20128 0 c -3 does not represent an automaton state. c -( b^{123, 2}_2 ∧ b^{123, 2}_1 ∧ b^{123, 2}_0 ∧ true) c in CNF: c -b^{123, 2}_2 ∨ -b^{123, 2}_1 ∨ -b^{123, 2}_0 ∨ false c in DIMACS: -20126 -20127 -20128 0 c i = 3 c -2+1 --> -1 c ( b^{123, 3}_2 ∧ b^{123, 3}_1 ∧ -b^{123, 3}_0 ∧ p_369) -> ( b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ b^{123, 4}_0) c in CNF: c -b^{123, 3}_2 ∨ -b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ -p_369 ∨ b^{123, 4}_2 c -b^{123, 3}_2 ∨ -b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ -p_369 ∨ -b^{123, 4}_1 c -b^{123, 3}_2 ∨ -b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ -p_369 ∨ b^{123, 4}_0 c in DIMACS: -20129 -20130 20131 -369 20132 0 -20129 -20130 20131 -369 -20133 0 -20129 -20130 20131 -369 20134 0 c -1+1 --> 0 c ( b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ b^{123, 3}_0 ∧ p_369) -> (-b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ -b^{123, 4}_0) c in CNF: c -b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ -p_369 ∨ -b^{123, 4}_2 c -b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ -p_369 ∨ -b^{123, 4}_1 c -b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ -p_369 ∨ -b^{123, 4}_0 c in DIMACS: -20129 20130 -20131 -369 -20132 0 -20129 20130 -20131 -369 -20133 0 -20129 20130 -20131 -369 -20134 0 c 0+1 --> 1 c (-b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ -b^{123, 3}_0 ∧ p_369) -> (-b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ b^{123, 4}_0) c in CNF: c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ -p_369 ∨ -b^{123, 4}_2 c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ -p_369 ∨ -b^{123, 4}_1 c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ -p_369 ∨ b^{123, 4}_0 c in DIMACS: 20129 20130 20131 -369 -20132 0 20129 20130 20131 -369 -20133 0 20129 20130 20131 -369 20134 0 c 1+1 --> 2 c (-b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ b^{123, 3}_0 ∧ p_369) -> (-b^{123, 4}_2 ∧ b^{123, 4}_1 ∧ -b^{123, 4}_0) c in CNF: c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ -p_369 ∨ -b^{123, 4}_2 c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ -p_369 ∨ b^{123, 4}_1 c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ -p_369 ∨ -b^{123, 4}_0 c in DIMACS: 20129 20130 -20131 -369 -20132 0 20129 20130 -20131 -369 20133 0 20129 20130 -20131 -369 -20134 0 c 2+1 --> break c (-b^{123, 3}_2 ∧ b^{123, 3}_1 ∧ -b^{123, 3}_0 ∧ p_369) -> break c in CNF: c b^{123, 3}_2 ∨ -b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ -p_369 ∨ break c in DIMACS: 20129 -20130 20131 -369 1162 0 c 2-1 --> 1 c (-b^{123, 3}_2 ∧ b^{123, 3}_1 ∧ -b^{123, 3}_0 ∧ -p_369) -> (-b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ b^{123, 4}_0) c in CNF: c b^{123, 3}_2 ∨ -b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ p_369 ∨ -b^{123, 4}_2 c b^{123, 3}_2 ∨ -b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ p_369 ∨ -b^{123, 4}_1 c b^{123, 3}_2 ∨ -b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ p_369 ∨ b^{123, 4}_0 c in DIMACS: 20129 -20130 20131 369 -20132 0 20129 -20130 20131 369 -20133 0 20129 -20130 20131 369 20134 0 c 1-1 --> 0 c (-b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ b^{123, 3}_0 ∧ -p_369) -> (-b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ -b^{123, 4}_0) c in CNF: c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ p_369 ∨ -b^{123, 4}_2 c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ p_369 ∨ -b^{123, 4}_1 c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ p_369 ∨ -b^{123, 4}_0 c in DIMACS: 20129 20130 -20131 369 -20132 0 20129 20130 -20131 369 -20133 0 20129 20130 -20131 369 -20134 0 c 0-1 --> -1 c (-b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ -b^{123, 3}_0 ∧ -p_369) -> ( b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ b^{123, 4}_0) c in CNF: c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ p_369 ∨ b^{123, 4}_2 c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ p_369 ∨ -b^{123, 4}_1 c b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ p_369 ∨ b^{123, 4}_0 c in DIMACS: 20129 20130 20131 369 20132 0 20129 20130 20131 369 -20133 0 20129 20130 20131 369 20134 0 c -1-1 --> -2 c ( b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ b^{123, 3}_0 ∧ -p_369) -> ( b^{123, 4}_2 ∧ b^{123, 4}_1 ∧ -b^{123, 4}_0) c in CNF: c -b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ p_369 ∨ b^{123, 4}_2 c -b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ p_369 ∨ b^{123, 4}_1 c -b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ p_369 ∨ -b^{123, 4}_0 c in DIMACS: -20129 20130 -20131 369 20132 0 -20129 20130 -20131 369 20133 0 -20129 20130 -20131 369 -20134 0 c -2-1 --> break c ( b^{123, 3}_2 ∧ b^{123, 3}_1 ∧ -b^{123, 3}_0 ∧ -p_369) -> break c in CNF: c -b^{123, 3}_2 ∨ -b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ p_369 ∨ break c in DIMACS: -20129 -20130 20131 369 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{123, 3}_2 ∧ -b^{123, 3}_1 ∧ -b^{123, 3}_0 ∧ true) c in CNF: c -b^{123, 3}_2 ∨ b^{123, 3}_1 ∨ b^{123, 3}_0 ∨ false c in DIMACS: -20129 20130 20131 0 c 3 does not represent an automaton state. c -(-b^{123, 3}_2 ∧ b^{123, 3}_1 ∧ b^{123, 3}_0 ∧ true) c in CNF: c b^{123, 3}_2 ∨ -b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ false c in DIMACS: 20129 -20130 -20131 0 c -3 does not represent an automaton state. c -( b^{123, 3}_2 ∧ b^{123, 3}_1 ∧ b^{123, 3}_0 ∧ true) c in CNF: c -b^{123, 3}_2 ∨ -b^{123, 3}_1 ∨ -b^{123, 3}_0 ∨ false c in DIMACS: -20129 -20130 -20131 0 c i = 4 c -2+1 --> -1 c ( b^{123, 4}_2 ∧ b^{123, 4}_1 ∧ -b^{123, 4}_0 ∧ p_492) -> ( b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ b^{123, 5}_0) c in CNF: c -b^{123, 4}_2 ∨ -b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ -p_492 ∨ b^{123, 5}_2 c -b^{123, 4}_2 ∨ -b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ -p_492 ∨ -b^{123, 5}_1 c -b^{123, 4}_2 ∨ -b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ -p_492 ∨ b^{123, 5}_0 c in DIMACS: -20132 -20133 20134 -492 20135 0 -20132 -20133 20134 -492 -20136 0 -20132 -20133 20134 -492 20137 0 c -1+1 --> 0 c ( b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ b^{123, 4}_0 ∧ p_492) -> (-b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ -b^{123, 5}_0) c in CNF: c -b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ -p_492 ∨ -b^{123, 5}_2 c -b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ -p_492 ∨ -b^{123, 5}_1 c -b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ -p_492 ∨ -b^{123, 5}_0 c in DIMACS: -20132 20133 -20134 -492 -20135 0 -20132 20133 -20134 -492 -20136 0 -20132 20133 -20134 -492 -20137 0 c 0+1 --> 1 c (-b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ -b^{123, 4}_0 ∧ p_492) -> (-b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ b^{123, 5}_0) c in CNF: c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ -p_492 ∨ -b^{123, 5}_2 c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ -p_492 ∨ -b^{123, 5}_1 c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ -p_492 ∨ b^{123, 5}_0 c in DIMACS: 20132 20133 20134 -492 -20135 0 20132 20133 20134 -492 -20136 0 20132 20133 20134 -492 20137 0 c 1+1 --> 2 c (-b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ b^{123, 4}_0 ∧ p_492) -> (-b^{123, 5}_2 ∧ b^{123, 5}_1 ∧ -b^{123, 5}_0) c in CNF: c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ -p_492 ∨ -b^{123, 5}_2 c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ -p_492 ∨ b^{123, 5}_1 c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ -p_492 ∨ -b^{123, 5}_0 c in DIMACS: 20132 20133 -20134 -492 -20135 0 20132 20133 -20134 -492 20136 0 20132 20133 -20134 -492 -20137 0 c 2+1 --> break c (-b^{123, 4}_2 ∧ b^{123, 4}_1 ∧ -b^{123, 4}_0 ∧ p_492) -> break c in CNF: c b^{123, 4}_2 ∨ -b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ -p_492 ∨ break c in DIMACS: 20132 -20133 20134 -492 1162 0 c 2-1 --> 1 c (-b^{123, 4}_2 ∧ b^{123, 4}_1 ∧ -b^{123, 4}_0 ∧ -p_492) -> (-b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ b^{123, 5}_0) c in CNF: c b^{123, 4}_2 ∨ -b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ p_492 ∨ -b^{123, 5}_2 c b^{123, 4}_2 ∨ -b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ p_492 ∨ -b^{123, 5}_1 c b^{123, 4}_2 ∨ -b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ p_492 ∨ b^{123, 5}_0 c in DIMACS: 20132 -20133 20134 492 -20135 0 20132 -20133 20134 492 -20136 0 20132 -20133 20134 492 20137 0 c 1-1 --> 0 c (-b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ b^{123, 4}_0 ∧ -p_492) -> (-b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ -b^{123, 5}_0) c in CNF: c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ p_492 ∨ -b^{123, 5}_2 c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ p_492 ∨ -b^{123, 5}_1 c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ p_492 ∨ -b^{123, 5}_0 c in DIMACS: 20132 20133 -20134 492 -20135 0 20132 20133 -20134 492 -20136 0 20132 20133 -20134 492 -20137 0 c 0-1 --> -1 c (-b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ -b^{123, 4}_0 ∧ -p_492) -> ( b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ b^{123, 5}_0) c in CNF: c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ p_492 ∨ b^{123, 5}_2 c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ p_492 ∨ -b^{123, 5}_1 c b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ p_492 ∨ b^{123, 5}_0 c in DIMACS: 20132 20133 20134 492 20135 0 20132 20133 20134 492 -20136 0 20132 20133 20134 492 20137 0 c -1-1 --> -2 c ( b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ b^{123, 4}_0 ∧ -p_492) -> ( b^{123, 5}_2 ∧ b^{123, 5}_1 ∧ -b^{123, 5}_0) c in CNF: c -b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ p_492 ∨ b^{123, 5}_2 c -b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ p_492 ∨ b^{123, 5}_1 c -b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ p_492 ∨ -b^{123, 5}_0 c in DIMACS: -20132 20133 -20134 492 20135 0 -20132 20133 -20134 492 20136 0 -20132 20133 -20134 492 -20137 0 c -2-1 --> break c ( b^{123, 4}_2 ∧ b^{123, 4}_1 ∧ -b^{123, 4}_0 ∧ -p_492) -> break c in CNF: c -b^{123, 4}_2 ∨ -b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ p_492 ∨ break c in DIMACS: -20132 -20133 20134 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{123, 4}_2 ∧ -b^{123, 4}_1 ∧ -b^{123, 4}_0 ∧ true) c in CNF: c -b^{123, 4}_2 ∨ b^{123, 4}_1 ∨ b^{123, 4}_0 ∨ false c in DIMACS: -20132 20133 20134 0 c 3 does not represent an automaton state. c -(-b^{123, 4}_2 ∧ b^{123, 4}_1 ∧ b^{123, 4}_0 ∧ true) c in CNF: c b^{123, 4}_2 ∨ -b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ false c in DIMACS: 20132 -20133 -20134 0 c -3 does not represent an automaton state. c -( b^{123, 4}_2 ∧ b^{123, 4}_1 ∧ b^{123, 4}_0 ∧ true) c in CNF: c -b^{123, 4}_2 ∨ -b^{123, 4}_1 ∨ -b^{123, 4}_0 ∨ false c in DIMACS: -20132 -20133 -20134 0 c i = 5 c -2+1 --> -1 c ( b^{123, 5}_2 ∧ b^{123, 5}_1 ∧ -b^{123, 5}_0 ∧ p_615) -> ( b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ b^{123, 6}_0) c in CNF: c -b^{123, 5}_2 ∨ -b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ -p_615 ∨ b^{123, 6}_2 c -b^{123, 5}_2 ∨ -b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ -p_615 ∨ -b^{123, 6}_1 c -b^{123, 5}_2 ∨ -b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ -p_615 ∨ b^{123, 6}_0 c in DIMACS: -20135 -20136 20137 -615 20138 0 -20135 -20136 20137 -615 -20139 0 -20135 -20136 20137 -615 20140 0 c -1+1 --> 0 c ( b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ b^{123, 5}_0 ∧ p_615) -> (-b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ -b^{123, 6}_0) c in CNF: c -b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ -p_615 ∨ -b^{123, 6}_2 c -b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ -p_615 ∨ -b^{123, 6}_1 c -b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ -p_615 ∨ -b^{123, 6}_0 c in DIMACS: -20135 20136 -20137 -615 -20138 0 -20135 20136 -20137 -615 -20139 0 -20135 20136 -20137 -615 -20140 0 c 0+1 --> 1 c (-b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ -b^{123, 5}_0 ∧ p_615) -> (-b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ b^{123, 6}_0) c in CNF: c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ -p_615 ∨ -b^{123, 6}_2 c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ -p_615 ∨ -b^{123, 6}_1 c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ -p_615 ∨ b^{123, 6}_0 c in DIMACS: 20135 20136 20137 -615 -20138 0 20135 20136 20137 -615 -20139 0 20135 20136 20137 -615 20140 0 c 1+1 --> 2 c (-b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ b^{123, 5}_0 ∧ p_615) -> (-b^{123, 6}_2 ∧ b^{123, 6}_1 ∧ -b^{123, 6}_0) c in CNF: c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ -p_615 ∨ -b^{123, 6}_2 c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ -p_615 ∨ b^{123, 6}_1 c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ -p_615 ∨ -b^{123, 6}_0 c in DIMACS: 20135 20136 -20137 -615 -20138 0 20135 20136 -20137 -615 20139 0 20135 20136 -20137 -615 -20140 0 c 2+1 --> break c (-b^{123, 5}_2 ∧ b^{123, 5}_1 ∧ -b^{123, 5}_0 ∧ p_615) -> break c in CNF: c b^{123, 5}_2 ∨ -b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ -p_615 ∨ break c in DIMACS: 20135 -20136 20137 -615 1162 0 c 2-1 --> 1 c (-b^{123, 5}_2 ∧ b^{123, 5}_1 ∧ -b^{123, 5}_0 ∧ -p_615) -> (-b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ b^{123, 6}_0) c in CNF: c b^{123, 5}_2 ∨ -b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ p_615 ∨ -b^{123, 6}_2 c b^{123, 5}_2 ∨ -b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ p_615 ∨ -b^{123, 6}_1 c b^{123, 5}_2 ∨ -b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ p_615 ∨ b^{123, 6}_0 c in DIMACS: 20135 -20136 20137 615 -20138 0 20135 -20136 20137 615 -20139 0 20135 -20136 20137 615 20140 0 c 1-1 --> 0 c (-b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ b^{123, 5}_0 ∧ -p_615) -> (-b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ -b^{123, 6}_0) c in CNF: c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ p_615 ∨ -b^{123, 6}_2 c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ p_615 ∨ -b^{123, 6}_1 c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ p_615 ∨ -b^{123, 6}_0 c in DIMACS: 20135 20136 -20137 615 -20138 0 20135 20136 -20137 615 -20139 0 20135 20136 -20137 615 -20140 0 c 0-1 --> -1 c (-b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ -b^{123, 5}_0 ∧ -p_615) -> ( b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ b^{123, 6}_0) c in CNF: c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ p_615 ∨ b^{123, 6}_2 c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ p_615 ∨ -b^{123, 6}_1 c b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ p_615 ∨ b^{123, 6}_0 c in DIMACS: 20135 20136 20137 615 20138 0 20135 20136 20137 615 -20139 0 20135 20136 20137 615 20140 0 c -1-1 --> -2 c ( b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ b^{123, 5}_0 ∧ -p_615) -> ( b^{123, 6}_2 ∧ b^{123, 6}_1 ∧ -b^{123, 6}_0) c in CNF: c -b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ p_615 ∨ b^{123, 6}_2 c -b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ p_615 ∨ b^{123, 6}_1 c -b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ p_615 ∨ -b^{123, 6}_0 c in DIMACS: -20135 20136 -20137 615 20138 0 -20135 20136 -20137 615 20139 0 -20135 20136 -20137 615 -20140 0 c -2-1 --> break c ( b^{123, 5}_2 ∧ b^{123, 5}_1 ∧ -b^{123, 5}_0 ∧ -p_615) -> break c in CNF: c -b^{123, 5}_2 ∨ -b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ p_615 ∨ break c in DIMACS: -20135 -20136 20137 615 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{123, 5}_2 ∧ -b^{123, 5}_1 ∧ -b^{123, 5}_0 ∧ true) c in CNF: c -b^{123, 5}_2 ∨ b^{123, 5}_1 ∨ b^{123, 5}_0 ∨ false c in DIMACS: -20135 20136 20137 0 c 3 does not represent an automaton state. c -(-b^{123, 5}_2 ∧ b^{123, 5}_1 ∧ b^{123, 5}_0 ∧ true) c in CNF: c b^{123, 5}_2 ∨ -b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ false c in DIMACS: 20135 -20136 -20137 0 c -3 does not represent an automaton state. c -( b^{123, 5}_2 ∧ b^{123, 5}_1 ∧ b^{123, 5}_0 ∧ true) c in CNF: c -b^{123, 5}_2 ∨ -b^{123, 5}_1 ∨ -b^{123, 5}_0 ∨ false c in DIMACS: -20135 -20136 -20137 0 c i = 6 c -2+1 --> -1 c ( b^{123, 6}_2 ∧ b^{123, 6}_1 ∧ -b^{123, 6}_0 ∧ p_738) -> ( b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ b^{123, 7}_0) c in CNF: c -b^{123, 6}_2 ∨ -b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ -p_738 ∨ b^{123, 7}_2 c -b^{123, 6}_2 ∨ -b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ -p_738 ∨ -b^{123, 7}_1 c -b^{123, 6}_2 ∨ -b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ -p_738 ∨ b^{123, 7}_0 c in DIMACS: -20138 -20139 20140 -738 20141 0 -20138 -20139 20140 -738 -20142 0 -20138 -20139 20140 -738 20143 0 c -1+1 --> 0 c ( b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ b^{123, 6}_0 ∧ p_738) -> (-b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ -b^{123, 7}_0) c in CNF: c -b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ -p_738 ∨ -b^{123, 7}_2 c -b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ -p_738 ∨ -b^{123, 7}_1 c -b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ -p_738 ∨ -b^{123, 7}_0 c in DIMACS: -20138 20139 -20140 -738 -20141 0 -20138 20139 -20140 -738 -20142 0 -20138 20139 -20140 -738 -20143 0 c 0+1 --> 1 c (-b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ -b^{123, 6}_0 ∧ p_738) -> (-b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ b^{123, 7}_0) c in CNF: c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ -p_738 ∨ -b^{123, 7}_2 c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ -p_738 ∨ -b^{123, 7}_1 c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ -p_738 ∨ b^{123, 7}_0 c in DIMACS: 20138 20139 20140 -738 -20141 0 20138 20139 20140 -738 -20142 0 20138 20139 20140 -738 20143 0 c 1+1 --> 2 c (-b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ b^{123, 6}_0 ∧ p_738) -> (-b^{123, 7}_2 ∧ b^{123, 7}_1 ∧ -b^{123, 7}_0) c in CNF: c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ -p_738 ∨ -b^{123, 7}_2 c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ -p_738 ∨ b^{123, 7}_1 c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ -p_738 ∨ -b^{123, 7}_0 c in DIMACS: 20138 20139 -20140 -738 -20141 0 20138 20139 -20140 -738 20142 0 20138 20139 -20140 -738 -20143 0 c 2+1 --> break c (-b^{123, 6}_2 ∧ b^{123, 6}_1 ∧ -b^{123, 6}_0 ∧ p_738) -> break c in CNF: c b^{123, 6}_2 ∨ -b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ -p_738 ∨ break c in DIMACS: 20138 -20139 20140 -738 1162 0 c 2-1 --> 1 c (-b^{123, 6}_2 ∧ b^{123, 6}_1 ∧ -b^{123, 6}_0 ∧ -p_738) -> (-b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ b^{123, 7}_0) c in CNF: c b^{123, 6}_2 ∨ -b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ p_738 ∨ -b^{123, 7}_2 c b^{123, 6}_2 ∨ -b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ p_738 ∨ -b^{123, 7}_1 c b^{123, 6}_2 ∨ -b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ p_738 ∨ b^{123, 7}_0 c in DIMACS: 20138 -20139 20140 738 -20141 0 20138 -20139 20140 738 -20142 0 20138 -20139 20140 738 20143 0 c 1-1 --> 0 c (-b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ b^{123, 6}_0 ∧ -p_738) -> (-b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ -b^{123, 7}_0) c in CNF: c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ p_738 ∨ -b^{123, 7}_2 c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ p_738 ∨ -b^{123, 7}_1 c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ p_738 ∨ -b^{123, 7}_0 c in DIMACS: 20138 20139 -20140 738 -20141 0 20138 20139 -20140 738 -20142 0 20138 20139 -20140 738 -20143 0 c 0-1 --> -1 c (-b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ -b^{123, 6}_0 ∧ -p_738) -> ( b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ b^{123, 7}_0) c in CNF: c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ p_738 ∨ b^{123, 7}_2 c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ p_738 ∨ -b^{123, 7}_1 c b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ p_738 ∨ b^{123, 7}_0 c in DIMACS: 20138 20139 20140 738 20141 0 20138 20139 20140 738 -20142 0 20138 20139 20140 738 20143 0 c -1-1 --> -2 c ( b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ b^{123, 6}_0 ∧ -p_738) -> ( b^{123, 7}_2 ∧ b^{123, 7}_1 ∧ -b^{123, 7}_0) c in CNF: c -b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ p_738 ∨ b^{123, 7}_2 c -b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ p_738 ∨ b^{123, 7}_1 c -b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ p_738 ∨ -b^{123, 7}_0 c in DIMACS: -20138 20139 -20140 738 20141 0 -20138 20139 -20140 738 20142 0 -20138 20139 -20140 738 -20143 0 c -2-1 --> break c ( b^{123, 6}_2 ∧ b^{123, 6}_1 ∧ -b^{123, 6}_0 ∧ -p_738) -> break c in CNF: c -b^{123, 6}_2 ∨ -b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ p_738 ∨ break c in DIMACS: -20138 -20139 20140 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{123, 6}_2 ∧ -b^{123, 6}_1 ∧ -b^{123, 6}_0 ∧ true) c in CNF: c -b^{123, 6}_2 ∨ b^{123, 6}_1 ∨ b^{123, 6}_0 ∨ false c in DIMACS: -20138 20139 20140 0 c 3 does not represent an automaton state. c -(-b^{123, 6}_2 ∧ b^{123, 6}_1 ∧ b^{123, 6}_0 ∧ true) c in CNF: c b^{123, 6}_2 ∨ -b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ false c in DIMACS: 20138 -20139 -20140 0 c -3 does not represent an automaton state. c -( b^{123, 6}_2 ∧ b^{123, 6}_1 ∧ b^{123, 6}_0 ∧ true) c in CNF: c -b^{123, 6}_2 ∨ -b^{123, 6}_1 ∨ -b^{123, 6}_0 ∨ false c in DIMACS: -20138 -20139 -20140 0 c i = 7 c -2+1 --> -1 c ( b^{123, 7}_2 ∧ b^{123, 7}_1 ∧ -b^{123, 7}_0 ∧ p_861) -> ( b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ b^{123, 8}_0) c in CNF: c -b^{123, 7}_2 ∨ -b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ -p_861 ∨ b^{123, 8}_2 c -b^{123, 7}_2 ∨ -b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ -p_861 ∨ -b^{123, 8}_1 c -b^{123, 7}_2 ∨ -b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ -p_861 ∨ b^{123, 8}_0 c in DIMACS: -20141 -20142 20143 -861 20144 0 -20141 -20142 20143 -861 -20145 0 -20141 -20142 20143 -861 20146 0 c -1+1 --> 0 c ( b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ b^{123, 7}_0 ∧ p_861) -> (-b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ -b^{123, 8}_0) c in CNF: c -b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ -p_861 ∨ -b^{123, 8}_2 c -b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ -p_861 ∨ -b^{123, 8}_1 c -b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ -p_861 ∨ -b^{123, 8}_0 c in DIMACS: -20141 20142 -20143 -861 -20144 0 -20141 20142 -20143 -861 -20145 0 -20141 20142 -20143 -861 -20146 0 c 0+1 --> 1 c (-b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ -b^{123, 7}_0 ∧ p_861) -> (-b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ b^{123, 8}_0) c in CNF: c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ -p_861 ∨ -b^{123, 8}_2 c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ -p_861 ∨ -b^{123, 8}_1 c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ -p_861 ∨ b^{123, 8}_0 c in DIMACS: 20141 20142 20143 -861 -20144 0 20141 20142 20143 -861 -20145 0 20141 20142 20143 -861 20146 0 c 1+1 --> 2 c (-b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ b^{123, 7}_0 ∧ p_861) -> (-b^{123, 8}_2 ∧ b^{123, 8}_1 ∧ -b^{123, 8}_0) c in CNF: c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ -p_861 ∨ -b^{123, 8}_2 c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ -p_861 ∨ b^{123, 8}_1 c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ -p_861 ∨ -b^{123, 8}_0 c in DIMACS: 20141 20142 -20143 -861 -20144 0 20141 20142 -20143 -861 20145 0 20141 20142 -20143 -861 -20146 0 c 2+1 --> break c (-b^{123, 7}_2 ∧ b^{123, 7}_1 ∧ -b^{123, 7}_0 ∧ p_861) -> break c in CNF: c b^{123, 7}_2 ∨ -b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ -p_861 ∨ break c in DIMACS: 20141 -20142 20143 -861 1162 0 c 2-1 --> 1 c (-b^{123, 7}_2 ∧ b^{123, 7}_1 ∧ -b^{123, 7}_0 ∧ -p_861) -> (-b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ b^{123, 8}_0) c in CNF: c b^{123, 7}_2 ∨ -b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ p_861 ∨ -b^{123, 8}_2 c b^{123, 7}_2 ∨ -b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ p_861 ∨ -b^{123, 8}_1 c b^{123, 7}_2 ∨ -b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ p_861 ∨ b^{123, 8}_0 c in DIMACS: 20141 -20142 20143 861 -20144 0 20141 -20142 20143 861 -20145 0 20141 -20142 20143 861 20146 0 c 1-1 --> 0 c (-b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ b^{123, 7}_0 ∧ -p_861) -> (-b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ -b^{123, 8}_0) c in CNF: c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ p_861 ∨ -b^{123, 8}_2 c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ p_861 ∨ -b^{123, 8}_1 c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ p_861 ∨ -b^{123, 8}_0 c in DIMACS: 20141 20142 -20143 861 -20144 0 20141 20142 -20143 861 -20145 0 20141 20142 -20143 861 -20146 0 c 0-1 --> -1 c (-b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ -b^{123, 7}_0 ∧ -p_861) -> ( b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ b^{123, 8}_0) c in CNF: c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ p_861 ∨ b^{123, 8}_2 c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ p_861 ∨ -b^{123, 8}_1 c b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ p_861 ∨ b^{123, 8}_0 c in DIMACS: 20141 20142 20143 861 20144 0 20141 20142 20143 861 -20145 0 20141 20142 20143 861 20146 0 c -1-1 --> -2 c ( b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ b^{123, 7}_0 ∧ -p_861) -> ( b^{123, 8}_2 ∧ b^{123, 8}_1 ∧ -b^{123, 8}_0) c in CNF: c -b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ p_861 ∨ b^{123, 8}_2 c -b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ p_861 ∨ b^{123, 8}_1 c -b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ p_861 ∨ -b^{123, 8}_0 c in DIMACS: -20141 20142 -20143 861 20144 0 -20141 20142 -20143 861 20145 0 -20141 20142 -20143 861 -20146 0 c -2-1 --> break c ( b^{123, 7}_2 ∧ b^{123, 7}_1 ∧ -b^{123, 7}_0 ∧ -p_861) -> break c in CNF: c -b^{123, 7}_2 ∨ -b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ p_861 ∨ break c in DIMACS: -20141 -20142 20143 861 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{123, 7}_2 ∧ -b^{123, 7}_1 ∧ -b^{123, 7}_0 ∧ true) c in CNF: c -b^{123, 7}_2 ∨ b^{123, 7}_1 ∨ b^{123, 7}_0 ∨ false c in DIMACS: -20141 20142 20143 0 c 3 does not represent an automaton state. c -(-b^{123, 7}_2 ∧ b^{123, 7}_1 ∧ b^{123, 7}_0 ∧ true) c in CNF: c b^{123, 7}_2 ∨ -b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ false c in DIMACS: 20141 -20142 -20143 0 c -3 does not represent an automaton state. c -( b^{123, 7}_2 ∧ b^{123, 7}_1 ∧ b^{123, 7}_0 ∧ true) c in CNF: c -b^{123, 7}_2 ∨ -b^{123, 7}_1 ∨ -b^{123, 7}_0 ∨ false c in DIMACS: -20141 -20142 -20143 0 c i = 8 c -2+1 --> -1 c ( b^{123, 8}_2 ∧ b^{123, 8}_1 ∧ -b^{123, 8}_0 ∧ p_984) -> ( b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ b^{123, 9}_0) c in CNF: c -b^{123, 8}_2 ∨ -b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ -p_984 ∨ b^{123, 9}_2 c -b^{123, 8}_2 ∨ -b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ -p_984 ∨ -b^{123, 9}_1 c -b^{123, 8}_2 ∨ -b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ -p_984 ∨ b^{123, 9}_0 c in DIMACS: -20144 -20145 20146 -984 20147 0 -20144 -20145 20146 -984 -20148 0 -20144 -20145 20146 -984 20149 0 c -1+1 --> 0 c ( b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ b^{123, 8}_0 ∧ p_984) -> (-b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ -b^{123, 9}_0) c in CNF: c -b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ -p_984 ∨ -b^{123, 9}_2 c -b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ -p_984 ∨ -b^{123, 9}_1 c -b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ -p_984 ∨ -b^{123, 9}_0 c in DIMACS: -20144 20145 -20146 -984 -20147 0 -20144 20145 -20146 -984 -20148 0 -20144 20145 -20146 -984 -20149 0 c 0+1 --> 1 c (-b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ -b^{123, 8}_0 ∧ p_984) -> (-b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ b^{123, 9}_0) c in CNF: c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ -p_984 ∨ -b^{123, 9}_2 c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ -p_984 ∨ -b^{123, 9}_1 c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ -p_984 ∨ b^{123, 9}_0 c in DIMACS: 20144 20145 20146 -984 -20147 0 20144 20145 20146 -984 -20148 0 20144 20145 20146 -984 20149 0 c 1+1 --> 2 c (-b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ b^{123, 8}_0 ∧ p_984) -> (-b^{123, 9}_2 ∧ b^{123, 9}_1 ∧ -b^{123, 9}_0) c in CNF: c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ -p_984 ∨ -b^{123, 9}_2 c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ -p_984 ∨ b^{123, 9}_1 c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ -p_984 ∨ -b^{123, 9}_0 c in DIMACS: 20144 20145 -20146 -984 -20147 0 20144 20145 -20146 -984 20148 0 20144 20145 -20146 -984 -20149 0 c 2+1 --> break c (-b^{123, 8}_2 ∧ b^{123, 8}_1 ∧ -b^{123, 8}_0 ∧ p_984) -> break c in CNF: c b^{123, 8}_2 ∨ -b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ -p_984 ∨ break c in DIMACS: 20144 -20145 20146 -984 1162 0 c 2-1 --> 1 c (-b^{123, 8}_2 ∧ b^{123, 8}_1 ∧ -b^{123, 8}_0 ∧ -p_984) -> (-b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ b^{123, 9}_0) c in CNF: c b^{123, 8}_2 ∨ -b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ p_984 ∨ -b^{123, 9}_2 c b^{123, 8}_2 ∨ -b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ p_984 ∨ -b^{123, 9}_1 c b^{123, 8}_2 ∨ -b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ p_984 ∨ b^{123, 9}_0 c in DIMACS: 20144 -20145 20146 984 -20147 0 20144 -20145 20146 984 -20148 0 20144 -20145 20146 984 20149 0 c 1-1 --> 0 c (-b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ b^{123, 8}_0 ∧ -p_984) -> (-b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ -b^{123, 9}_0) c in CNF: c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ p_984 ∨ -b^{123, 9}_2 c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ p_984 ∨ -b^{123, 9}_1 c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ p_984 ∨ -b^{123, 9}_0 c in DIMACS: 20144 20145 -20146 984 -20147 0 20144 20145 -20146 984 -20148 0 20144 20145 -20146 984 -20149 0 c 0-1 --> -1 c (-b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ -b^{123, 8}_0 ∧ -p_984) -> ( b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ b^{123, 9}_0) c in CNF: c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ p_984 ∨ b^{123, 9}_2 c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ p_984 ∨ -b^{123, 9}_1 c b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ p_984 ∨ b^{123, 9}_0 c in DIMACS: 20144 20145 20146 984 20147 0 20144 20145 20146 984 -20148 0 20144 20145 20146 984 20149 0 c -1-1 --> -2 c ( b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ b^{123, 8}_0 ∧ -p_984) -> ( b^{123, 9}_2 ∧ b^{123, 9}_1 ∧ -b^{123, 9}_0) c in CNF: c -b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ p_984 ∨ b^{123, 9}_2 c -b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ p_984 ∨ b^{123, 9}_1 c -b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ p_984 ∨ -b^{123, 9}_0 c in DIMACS: -20144 20145 -20146 984 20147 0 -20144 20145 -20146 984 20148 0 -20144 20145 -20146 984 -20149 0 c -2-1 --> break c ( b^{123, 8}_2 ∧ b^{123, 8}_1 ∧ -b^{123, 8}_0 ∧ -p_984) -> break c in CNF: c -b^{123, 8}_2 ∨ -b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ p_984 ∨ break c in DIMACS: -20144 -20145 20146 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{123, 8}_2 ∧ -b^{123, 8}_1 ∧ -b^{123, 8}_0 ∧ true) c in CNF: c -b^{123, 8}_2 ∨ b^{123, 8}_1 ∨ b^{123, 8}_0 ∨ false c in DIMACS: -20144 20145 20146 0 c 3 does not represent an automaton state. c -(-b^{123, 8}_2 ∧ b^{123, 8}_1 ∧ b^{123, 8}_0 ∧ true) c in CNF: c b^{123, 8}_2 ∨ -b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ false c in DIMACS: 20144 -20145 -20146 0 c -3 does not represent an automaton state. c -( b^{123, 8}_2 ∧ b^{123, 8}_1 ∧ b^{123, 8}_0 ∧ true) c in CNF: c -b^{123, 8}_2 ∨ -b^{123, 8}_1 ∨ -b^{123, 8}_0 ∨ false c in DIMACS: -20144 -20145 -20146 0 c i = 9 c -2+1 --> -1 c ( b^{123, 9}_2 ∧ b^{123, 9}_1 ∧ -b^{123, 9}_0 ∧ p_1107) -> ( b^{123, 10}_2 ∧ -b^{123, 10}_1 ∧ b^{123, 10}_0) c in CNF: c -b^{123, 9}_2 ∨ -b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ -p_1107 ∨ b^{123, 10}_2 c -b^{123, 9}_2 ∨ -b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ -p_1107 ∨ -b^{123, 10}_1 c -b^{123, 9}_2 ∨ -b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ -p_1107 ∨ b^{123, 10}_0 c in DIMACS: -20147 -20148 20149 -1107 20150 0 -20147 -20148 20149 -1107 -20151 0 -20147 -20148 20149 -1107 20152 0 c -1+1 --> 0 c ( b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ b^{123, 9}_0 ∧ p_1107) -> (-b^{123, 10}_2 ∧ -b^{123, 10}_1 ∧ -b^{123, 10}_0) c in CNF: c -b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ -p_1107 ∨ -b^{123, 10}_2 c -b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ -p_1107 ∨ -b^{123, 10}_1 c -b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ -p_1107 ∨ -b^{123, 10}_0 c in DIMACS: -20147 20148 -20149 -1107 -20150 0 -20147 20148 -20149 -1107 -20151 0 -20147 20148 -20149 -1107 -20152 0 c 0+1 --> 1 c (-b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ -b^{123, 9}_0 ∧ p_1107) -> (-b^{123, 10}_2 ∧ -b^{123, 10}_1 ∧ b^{123, 10}_0) c in CNF: c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ -p_1107 ∨ -b^{123, 10}_2 c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ -p_1107 ∨ -b^{123, 10}_1 c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ -p_1107 ∨ b^{123, 10}_0 c in DIMACS: 20147 20148 20149 -1107 -20150 0 20147 20148 20149 -1107 -20151 0 20147 20148 20149 -1107 20152 0 c 1+1 --> 2 c (-b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ b^{123, 9}_0 ∧ p_1107) -> (-b^{123, 10}_2 ∧ b^{123, 10}_1 ∧ -b^{123, 10}_0) c in CNF: c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ -p_1107 ∨ -b^{123, 10}_2 c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ -p_1107 ∨ b^{123, 10}_1 c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ -p_1107 ∨ -b^{123, 10}_0 c in DIMACS: 20147 20148 -20149 -1107 -20150 0 20147 20148 -20149 -1107 20151 0 20147 20148 -20149 -1107 -20152 0 c 2+1 --> break c (-b^{123, 9}_2 ∧ b^{123, 9}_1 ∧ -b^{123, 9}_0 ∧ p_1107) -> break c in CNF: c b^{123, 9}_2 ∨ -b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ -p_1107 ∨ break c in DIMACS: 20147 -20148 20149 -1107 1162 0 c 2-1 --> 1 c (-b^{123, 9}_2 ∧ b^{123, 9}_1 ∧ -b^{123, 9}_0 ∧ -p_1107) -> (-b^{123, 10}_2 ∧ -b^{123, 10}_1 ∧ b^{123, 10}_0) c in CNF: c b^{123, 9}_2 ∨ -b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ p_1107 ∨ -b^{123, 10}_2 c b^{123, 9}_2 ∨ -b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ p_1107 ∨ -b^{123, 10}_1 c b^{123, 9}_2 ∨ -b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ p_1107 ∨ b^{123, 10}_0 c in DIMACS: 20147 -20148 20149 1107 -20150 0 20147 -20148 20149 1107 -20151 0 20147 -20148 20149 1107 20152 0 c 1-1 --> 0 c (-b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ b^{123, 9}_0 ∧ -p_1107) -> (-b^{123, 10}_2 ∧ -b^{123, 10}_1 ∧ -b^{123, 10}_0) c in CNF: c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ p_1107 ∨ -b^{123, 10}_2 c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ p_1107 ∨ -b^{123, 10}_1 c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ p_1107 ∨ -b^{123, 10}_0 c in DIMACS: 20147 20148 -20149 1107 -20150 0 20147 20148 -20149 1107 -20151 0 20147 20148 -20149 1107 -20152 0 c 0-1 --> -1 c (-b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ -b^{123, 9}_0 ∧ -p_1107) -> ( b^{123, 10}_2 ∧ -b^{123, 10}_1 ∧ b^{123, 10}_0) c in CNF: c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ p_1107 ∨ b^{123, 10}_2 c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ p_1107 ∨ -b^{123, 10}_1 c b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ p_1107 ∨ b^{123, 10}_0 c in DIMACS: 20147 20148 20149 1107 20150 0 20147 20148 20149 1107 -20151 0 20147 20148 20149 1107 20152 0 c -1-1 --> -2 c ( b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ b^{123, 9}_0 ∧ -p_1107) -> ( b^{123, 10}_2 ∧ b^{123, 10}_1 ∧ -b^{123, 10}_0) c in CNF: c -b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ p_1107 ∨ b^{123, 10}_2 c -b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ p_1107 ∨ b^{123, 10}_1 c -b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ p_1107 ∨ -b^{123, 10}_0 c in DIMACS: -20147 20148 -20149 1107 20150 0 -20147 20148 -20149 1107 20151 0 -20147 20148 -20149 1107 -20152 0 c -2-1 --> break c ( b^{123, 9}_2 ∧ b^{123, 9}_1 ∧ -b^{123, 9}_0 ∧ -p_1107) -> break c in CNF: c -b^{123, 9}_2 ∨ -b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ p_1107 ∨ break c in DIMACS: -20147 -20148 20149 1107 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{123, 9}_2 ∧ -b^{123, 9}_1 ∧ -b^{123, 9}_0 ∧ true) c in CNF: c -b^{123, 9}_2 ∨ b^{123, 9}_1 ∨ b^{123, 9}_0 ∨ false c in DIMACS: -20147 20148 20149 0 c 3 does not represent an automaton state. c -(-b^{123, 9}_2 ∧ b^{123, 9}_1 ∧ b^{123, 9}_0 ∧ true) c in CNF: c b^{123, 9}_2 ∨ -b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ false c in DIMACS: 20147 -20148 -20149 0 c -3 does not represent an automaton state. c -( b^{123, 9}_2 ∧ b^{123, 9}_1 ∧ b^{123, 9}_0 ∧ true) c in CNF: c -b^{123, 9}_2 ∨ -b^{123, 9}_1 ∨ -b^{123, 9}_0 ∨ false c in DIMACS: -20147 -20148 -20149 0 c INIT for k = 124 c -b^{124, 1}_2 c -b^{124, 1}_1 c -b^{124, 1}_0 c in DIMACS: -20153 0 -20154 0 -20155 0 c Transitions for k = 124 c i = 1 c -2+1 --> -1 c ( b^{124, 1}_2 ∧ b^{124, 1}_1 ∧ -b^{124, 1}_0 ∧ p_124) -> ( b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ b^{124, 2}_0) c in CNF: c -b^{124, 1}_2 ∨ -b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ -p_124 ∨ b^{124, 2}_2 c -b^{124, 1}_2 ∨ -b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ -p_124 ∨ -b^{124, 2}_1 c -b^{124, 1}_2 ∨ -b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ -p_124 ∨ b^{124, 2}_0 c in DIMACS: -20153 -20154 20155 -124 20156 0 -20153 -20154 20155 -124 -20157 0 -20153 -20154 20155 -124 20158 0 c -1+1 --> 0 c ( b^{124, 1}_2 ∧ -b^{124, 1}_1 ∧ b^{124, 1}_0 ∧ p_124) -> (-b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ -b^{124, 2}_0) c in CNF: c -b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ -p_124 ∨ -b^{124, 2}_2 c -b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ -p_124 ∨ -b^{124, 2}_1 c -b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ -p_124 ∨ -b^{124, 2}_0 c in DIMACS: -20153 20154 -20155 -124 -20156 0 -20153 20154 -20155 -124 -20157 0 -20153 20154 -20155 -124 -20158 0 c 0+1 --> 1 c (-b^{124, 1}_2 ∧ -b^{124, 1}_1 ∧ -b^{124, 1}_0 ∧ p_124) -> (-b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ b^{124, 2}_0) c in CNF: c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ -p_124 ∨ -b^{124, 2}_2 c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ -p_124 ∨ -b^{124, 2}_1 c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ -p_124 ∨ b^{124, 2}_0 c in DIMACS: 20153 20154 20155 -124 -20156 0 20153 20154 20155 -124 -20157 0 20153 20154 20155 -124 20158 0 c 1+1 --> 2 c (-b^{124, 1}_2 ∧ -b^{124, 1}_1 ∧ b^{124, 1}_0 ∧ p_124) -> (-b^{124, 2}_2 ∧ b^{124, 2}_1 ∧ -b^{124, 2}_0) c in CNF: c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ -p_124 ∨ -b^{124, 2}_2 c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ -p_124 ∨ b^{124, 2}_1 c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ -p_124 ∨ -b^{124, 2}_0 c in DIMACS: 20153 20154 -20155 -124 -20156 0 20153 20154 -20155 -124 20157 0 20153 20154 -20155 -124 -20158 0 c 2+1 --> break c (-b^{124, 1}_2 ∧ b^{124, 1}_1 ∧ -b^{124, 1}_0 ∧ p_124) -> break c in CNF: c b^{124, 1}_2 ∨ -b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ -p_124 ∨ break c in DIMACS: 20153 -20154 20155 -124 1162 0 c 2-1 --> 1 c (-b^{124, 1}_2 ∧ b^{124, 1}_1 ∧ -b^{124, 1}_0 ∧ -p_124) -> (-b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ b^{124, 2}_0) c in CNF: c b^{124, 1}_2 ∨ -b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ p_124 ∨ -b^{124, 2}_2 c b^{124, 1}_2 ∨ -b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ p_124 ∨ -b^{124, 2}_1 c b^{124, 1}_2 ∨ -b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ p_124 ∨ b^{124, 2}_0 c in DIMACS: 20153 -20154 20155 124 -20156 0 20153 -20154 20155 124 -20157 0 20153 -20154 20155 124 20158 0 c 1-1 --> 0 c (-b^{124, 1}_2 ∧ -b^{124, 1}_1 ∧ b^{124, 1}_0 ∧ -p_124) -> (-b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ -b^{124, 2}_0) c in CNF: c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ p_124 ∨ -b^{124, 2}_2 c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ p_124 ∨ -b^{124, 2}_1 c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ p_124 ∨ -b^{124, 2}_0 c in DIMACS: 20153 20154 -20155 124 -20156 0 20153 20154 -20155 124 -20157 0 20153 20154 -20155 124 -20158 0 c 0-1 --> -1 c (-b^{124, 1}_2 ∧ -b^{124, 1}_1 ∧ -b^{124, 1}_0 ∧ -p_124) -> ( b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ b^{124, 2}_0) c in CNF: c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ p_124 ∨ b^{124, 2}_2 c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ p_124 ∨ -b^{124, 2}_1 c b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ p_124 ∨ b^{124, 2}_0 c in DIMACS: 20153 20154 20155 124 20156 0 20153 20154 20155 124 -20157 0 20153 20154 20155 124 20158 0 c -1-1 --> -2 c ( b^{124, 1}_2 ∧ -b^{124, 1}_1 ∧ b^{124, 1}_0 ∧ -p_124) -> ( b^{124, 2}_2 ∧ b^{124, 2}_1 ∧ -b^{124, 2}_0) c in CNF: c -b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ p_124 ∨ b^{124, 2}_2 c -b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ p_124 ∨ b^{124, 2}_1 c -b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ p_124 ∨ -b^{124, 2}_0 c in DIMACS: -20153 20154 -20155 124 20156 0 -20153 20154 -20155 124 20157 0 -20153 20154 -20155 124 -20158 0 c -2-1 --> break c ( b^{124, 1}_2 ∧ b^{124, 1}_1 ∧ -b^{124, 1}_0 ∧ -p_124) -> break c in CNF: c -b^{124, 1}_2 ∨ -b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ p_124 ∨ break c in DIMACS: -20153 -20154 20155 124 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{124, 1}_2 ∧ -b^{124, 1}_1 ∧ -b^{124, 1}_0 ∧ true) c in CNF: c -b^{124, 1}_2 ∨ b^{124, 1}_1 ∨ b^{124, 1}_0 ∨ false c in DIMACS: -20153 20154 20155 0 c 3 does not represent an automaton state. c -(-b^{124, 1}_2 ∧ b^{124, 1}_1 ∧ b^{124, 1}_0 ∧ true) c in CNF: c b^{124, 1}_2 ∨ -b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ false c in DIMACS: 20153 -20154 -20155 0 c -3 does not represent an automaton state. c -( b^{124, 1}_2 ∧ b^{124, 1}_1 ∧ b^{124, 1}_0 ∧ true) c in CNF: c -b^{124, 1}_2 ∨ -b^{124, 1}_1 ∨ -b^{124, 1}_0 ∨ false c in DIMACS: -20153 -20154 -20155 0 c i = 2 c -2+1 --> -1 c ( b^{124, 2}_2 ∧ b^{124, 2}_1 ∧ -b^{124, 2}_0 ∧ p_248) -> ( b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ b^{124, 3}_0) c in CNF: c -b^{124, 2}_2 ∨ -b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ -p_248 ∨ b^{124, 3}_2 c -b^{124, 2}_2 ∨ -b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ -p_248 ∨ -b^{124, 3}_1 c -b^{124, 2}_2 ∨ -b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ -p_248 ∨ b^{124, 3}_0 c in DIMACS: -20156 -20157 20158 -248 20159 0 -20156 -20157 20158 -248 -20160 0 -20156 -20157 20158 -248 20161 0 c -1+1 --> 0 c ( b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ b^{124, 2}_0 ∧ p_248) -> (-b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ -b^{124, 3}_0) c in CNF: c -b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ -p_248 ∨ -b^{124, 3}_2 c -b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ -p_248 ∨ -b^{124, 3}_1 c -b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ -p_248 ∨ -b^{124, 3}_0 c in DIMACS: -20156 20157 -20158 -248 -20159 0 -20156 20157 -20158 -248 -20160 0 -20156 20157 -20158 -248 -20161 0 c 0+1 --> 1 c (-b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ -b^{124, 2}_0 ∧ p_248) -> (-b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ b^{124, 3}_0) c in CNF: c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ -p_248 ∨ -b^{124, 3}_2 c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ -p_248 ∨ -b^{124, 3}_1 c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ -p_248 ∨ b^{124, 3}_0 c in DIMACS: 20156 20157 20158 -248 -20159 0 20156 20157 20158 -248 -20160 0 20156 20157 20158 -248 20161 0 c 1+1 --> 2 c (-b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ b^{124, 2}_0 ∧ p_248) -> (-b^{124, 3}_2 ∧ b^{124, 3}_1 ∧ -b^{124, 3}_0) c in CNF: c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ -p_248 ∨ -b^{124, 3}_2 c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ -p_248 ∨ b^{124, 3}_1 c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ -p_248 ∨ -b^{124, 3}_0 c in DIMACS: 20156 20157 -20158 -248 -20159 0 20156 20157 -20158 -248 20160 0 20156 20157 -20158 -248 -20161 0 c 2+1 --> break c (-b^{124, 2}_2 ∧ b^{124, 2}_1 ∧ -b^{124, 2}_0 ∧ p_248) -> break c in CNF: c b^{124, 2}_2 ∨ -b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ -p_248 ∨ break c in DIMACS: 20156 -20157 20158 -248 1162 0 c 2-1 --> 1 c (-b^{124, 2}_2 ∧ b^{124, 2}_1 ∧ -b^{124, 2}_0 ∧ -p_248) -> (-b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ b^{124, 3}_0) c in CNF: c b^{124, 2}_2 ∨ -b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ p_248 ∨ -b^{124, 3}_2 c b^{124, 2}_2 ∨ -b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ p_248 ∨ -b^{124, 3}_1 c b^{124, 2}_2 ∨ -b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ p_248 ∨ b^{124, 3}_0 c in DIMACS: 20156 -20157 20158 248 -20159 0 20156 -20157 20158 248 -20160 0 20156 -20157 20158 248 20161 0 c 1-1 --> 0 c (-b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ b^{124, 2}_0 ∧ -p_248) -> (-b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ -b^{124, 3}_0) c in CNF: c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ p_248 ∨ -b^{124, 3}_2 c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ p_248 ∨ -b^{124, 3}_1 c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ p_248 ∨ -b^{124, 3}_0 c in DIMACS: 20156 20157 -20158 248 -20159 0 20156 20157 -20158 248 -20160 0 20156 20157 -20158 248 -20161 0 c 0-1 --> -1 c (-b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ -b^{124, 2}_0 ∧ -p_248) -> ( b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ b^{124, 3}_0) c in CNF: c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ p_248 ∨ b^{124, 3}_2 c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ p_248 ∨ -b^{124, 3}_1 c b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ p_248 ∨ b^{124, 3}_0 c in DIMACS: 20156 20157 20158 248 20159 0 20156 20157 20158 248 -20160 0 20156 20157 20158 248 20161 0 c -1-1 --> -2 c ( b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ b^{124, 2}_0 ∧ -p_248) -> ( b^{124, 3}_2 ∧ b^{124, 3}_1 ∧ -b^{124, 3}_0) c in CNF: c -b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ p_248 ∨ b^{124, 3}_2 c -b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ p_248 ∨ b^{124, 3}_1 c -b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ p_248 ∨ -b^{124, 3}_0 c in DIMACS: -20156 20157 -20158 248 20159 0 -20156 20157 -20158 248 20160 0 -20156 20157 -20158 248 -20161 0 c -2-1 --> break c ( b^{124, 2}_2 ∧ b^{124, 2}_1 ∧ -b^{124, 2}_0 ∧ -p_248) -> break c in CNF: c -b^{124, 2}_2 ∨ -b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ p_248 ∨ break c in DIMACS: -20156 -20157 20158 248 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{124, 2}_2 ∧ -b^{124, 2}_1 ∧ -b^{124, 2}_0 ∧ true) c in CNF: c -b^{124, 2}_2 ∨ b^{124, 2}_1 ∨ b^{124, 2}_0 ∨ false c in DIMACS: -20156 20157 20158 0 c 3 does not represent an automaton state. c -(-b^{124, 2}_2 ∧ b^{124, 2}_1 ∧ b^{124, 2}_0 ∧ true) c in CNF: c b^{124, 2}_2 ∨ -b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ false c in DIMACS: 20156 -20157 -20158 0 c -3 does not represent an automaton state. c -( b^{124, 2}_2 ∧ b^{124, 2}_1 ∧ b^{124, 2}_0 ∧ true) c in CNF: c -b^{124, 2}_2 ∨ -b^{124, 2}_1 ∨ -b^{124, 2}_0 ∨ false c in DIMACS: -20156 -20157 -20158 0 c i = 3 c -2+1 --> -1 c ( b^{124, 3}_2 ∧ b^{124, 3}_1 ∧ -b^{124, 3}_0 ∧ p_372) -> ( b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ b^{124, 4}_0) c in CNF: c -b^{124, 3}_2 ∨ -b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ -p_372 ∨ b^{124, 4}_2 c -b^{124, 3}_2 ∨ -b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ -p_372 ∨ -b^{124, 4}_1 c -b^{124, 3}_2 ∨ -b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ -p_372 ∨ b^{124, 4}_0 c in DIMACS: -20159 -20160 20161 -372 20162 0 -20159 -20160 20161 -372 -20163 0 -20159 -20160 20161 -372 20164 0 c -1+1 --> 0 c ( b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ b^{124, 3}_0 ∧ p_372) -> (-b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ -b^{124, 4}_0) c in CNF: c -b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ -p_372 ∨ -b^{124, 4}_2 c -b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ -p_372 ∨ -b^{124, 4}_1 c -b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ -p_372 ∨ -b^{124, 4}_0 c in DIMACS: -20159 20160 -20161 -372 -20162 0 -20159 20160 -20161 -372 -20163 0 -20159 20160 -20161 -372 -20164 0 c 0+1 --> 1 c (-b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ -b^{124, 3}_0 ∧ p_372) -> (-b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ b^{124, 4}_0) c in CNF: c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ -p_372 ∨ -b^{124, 4}_2 c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ -p_372 ∨ -b^{124, 4}_1 c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ -p_372 ∨ b^{124, 4}_0 c in DIMACS: 20159 20160 20161 -372 -20162 0 20159 20160 20161 -372 -20163 0 20159 20160 20161 -372 20164 0 c 1+1 --> 2 c (-b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ b^{124, 3}_0 ∧ p_372) -> (-b^{124, 4}_2 ∧ b^{124, 4}_1 ∧ -b^{124, 4}_0) c in CNF: c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ -p_372 ∨ -b^{124, 4}_2 c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ -p_372 ∨ b^{124, 4}_1 c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ -p_372 ∨ -b^{124, 4}_0 c in DIMACS: 20159 20160 -20161 -372 -20162 0 20159 20160 -20161 -372 20163 0 20159 20160 -20161 -372 -20164 0 c 2+1 --> break c (-b^{124, 3}_2 ∧ b^{124, 3}_1 ∧ -b^{124, 3}_0 ∧ p_372) -> break c in CNF: c b^{124, 3}_2 ∨ -b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ -p_372 ∨ break c in DIMACS: 20159 -20160 20161 -372 1162 0 c 2-1 --> 1 c (-b^{124, 3}_2 ∧ b^{124, 3}_1 ∧ -b^{124, 3}_0 ∧ -p_372) -> (-b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ b^{124, 4}_0) c in CNF: c b^{124, 3}_2 ∨ -b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ p_372 ∨ -b^{124, 4}_2 c b^{124, 3}_2 ∨ -b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ p_372 ∨ -b^{124, 4}_1 c b^{124, 3}_2 ∨ -b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ p_372 ∨ b^{124, 4}_0 c in DIMACS: 20159 -20160 20161 372 -20162 0 20159 -20160 20161 372 -20163 0 20159 -20160 20161 372 20164 0 c 1-1 --> 0 c (-b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ b^{124, 3}_0 ∧ -p_372) -> (-b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ -b^{124, 4}_0) c in CNF: c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ p_372 ∨ -b^{124, 4}_2 c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ p_372 ∨ -b^{124, 4}_1 c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ p_372 ∨ -b^{124, 4}_0 c in DIMACS: 20159 20160 -20161 372 -20162 0 20159 20160 -20161 372 -20163 0 20159 20160 -20161 372 -20164 0 c 0-1 --> -1 c (-b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ -b^{124, 3}_0 ∧ -p_372) -> ( b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ b^{124, 4}_0) c in CNF: c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ p_372 ∨ b^{124, 4}_2 c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ p_372 ∨ -b^{124, 4}_1 c b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ p_372 ∨ b^{124, 4}_0 c in DIMACS: 20159 20160 20161 372 20162 0 20159 20160 20161 372 -20163 0 20159 20160 20161 372 20164 0 c -1-1 --> -2 c ( b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ b^{124, 3}_0 ∧ -p_372) -> ( b^{124, 4}_2 ∧ b^{124, 4}_1 ∧ -b^{124, 4}_0) c in CNF: c -b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ p_372 ∨ b^{124, 4}_2 c -b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ p_372 ∨ b^{124, 4}_1 c -b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ p_372 ∨ -b^{124, 4}_0 c in DIMACS: -20159 20160 -20161 372 20162 0 -20159 20160 -20161 372 20163 0 -20159 20160 -20161 372 -20164 0 c -2-1 --> break c ( b^{124, 3}_2 ∧ b^{124, 3}_1 ∧ -b^{124, 3}_0 ∧ -p_372) -> break c in CNF: c -b^{124, 3}_2 ∨ -b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ p_372 ∨ break c in DIMACS: -20159 -20160 20161 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{124, 3}_2 ∧ -b^{124, 3}_1 ∧ -b^{124, 3}_0 ∧ true) c in CNF: c -b^{124, 3}_2 ∨ b^{124, 3}_1 ∨ b^{124, 3}_0 ∨ false c in DIMACS: -20159 20160 20161 0 c 3 does not represent an automaton state. c -(-b^{124, 3}_2 ∧ b^{124, 3}_1 ∧ b^{124, 3}_0 ∧ true) c in CNF: c b^{124, 3}_2 ∨ -b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ false c in DIMACS: 20159 -20160 -20161 0 c -3 does not represent an automaton state. c -( b^{124, 3}_2 ∧ b^{124, 3}_1 ∧ b^{124, 3}_0 ∧ true) c in CNF: c -b^{124, 3}_2 ∨ -b^{124, 3}_1 ∨ -b^{124, 3}_0 ∨ false c in DIMACS: -20159 -20160 -20161 0 c i = 4 c -2+1 --> -1 c ( b^{124, 4}_2 ∧ b^{124, 4}_1 ∧ -b^{124, 4}_0 ∧ p_496) -> ( b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ b^{124, 5}_0) c in CNF: c -b^{124, 4}_2 ∨ -b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ -p_496 ∨ b^{124, 5}_2 c -b^{124, 4}_2 ∨ -b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ -p_496 ∨ -b^{124, 5}_1 c -b^{124, 4}_2 ∨ -b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ -p_496 ∨ b^{124, 5}_0 c in DIMACS: -20162 -20163 20164 -496 20165 0 -20162 -20163 20164 -496 -20166 0 -20162 -20163 20164 -496 20167 0 c -1+1 --> 0 c ( b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ b^{124, 4}_0 ∧ p_496) -> (-b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ -b^{124, 5}_0) c in CNF: c -b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ -p_496 ∨ -b^{124, 5}_2 c -b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ -p_496 ∨ -b^{124, 5}_1 c -b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ -p_496 ∨ -b^{124, 5}_0 c in DIMACS: -20162 20163 -20164 -496 -20165 0 -20162 20163 -20164 -496 -20166 0 -20162 20163 -20164 -496 -20167 0 c 0+1 --> 1 c (-b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ -b^{124, 4}_0 ∧ p_496) -> (-b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ b^{124, 5}_0) c in CNF: c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ -p_496 ∨ -b^{124, 5}_2 c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ -p_496 ∨ -b^{124, 5}_1 c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ -p_496 ∨ b^{124, 5}_0 c in DIMACS: 20162 20163 20164 -496 -20165 0 20162 20163 20164 -496 -20166 0 20162 20163 20164 -496 20167 0 c 1+1 --> 2 c (-b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ b^{124, 4}_0 ∧ p_496) -> (-b^{124, 5}_2 ∧ b^{124, 5}_1 ∧ -b^{124, 5}_0) c in CNF: c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ -p_496 ∨ -b^{124, 5}_2 c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ -p_496 ∨ b^{124, 5}_1 c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ -p_496 ∨ -b^{124, 5}_0 c in DIMACS: 20162 20163 -20164 -496 -20165 0 20162 20163 -20164 -496 20166 0 20162 20163 -20164 -496 -20167 0 c 2+1 --> break c (-b^{124, 4}_2 ∧ b^{124, 4}_1 ∧ -b^{124, 4}_0 ∧ p_496) -> break c in CNF: c b^{124, 4}_2 ∨ -b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ -p_496 ∨ break c in DIMACS: 20162 -20163 20164 -496 1162 0 c 2-1 --> 1 c (-b^{124, 4}_2 ∧ b^{124, 4}_1 ∧ -b^{124, 4}_0 ∧ -p_496) -> (-b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ b^{124, 5}_0) c in CNF: c b^{124, 4}_2 ∨ -b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ p_496 ∨ -b^{124, 5}_2 c b^{124, 4}_2 ∨ -b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ p_496 ∨ -b^{124, 5}_1 c b^{124, 4}_2 ∨ -b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ p_496 ∨ b^{124, 5}_0 c in DIMACS: 20162 -20163 20164 496 -20165 0 20162 -20163 20164 496 -20166 0 20162 -20163 20164 496 20167 0 c 1-1 --> 0 c (-b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ b^{124, 4}_0 ∧ -p_496) -> (-b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ -b^{124, 5}_0) c in CNF: c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ p_496 ∨ -b^{124, 5}_2 c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ p_496 ∨ -b^{124, 5}_1 c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ p_496 ∨ -b^{124, 5}_0 c in DIMACS: 20162 20163 -20164 496 -20165 0 20162 20163 -20164 496 -20166 0 20162 20163 -20164 496 -20167 0 c 0-1 --> -1 c (-b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ -b^{124, 4}_0 ∧ -p_496) -> ( b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ b^{124, 5}_0) c in CNF: c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ p_496 ∨ b^{124, 5}_2 c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ p_496 ∨ -b^{124, 5}_1 c b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ p_496 ∨ b^{124, 5}_0 c in DIMACS: 20162 20163 20164 496 20165 0 20162 20163 20164 496 -20166 0 20162 20163 20164 496 20167 0 c -1-1 --> -2 c ( b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ b^{124, 4}_0 ∧ -p_496) -> ( b^{124, 5}_2 ∧ b^{124, 5}_1 ∧ -b^{124, 5}_0) c in CNF: c -b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ p_496 ∨ b^{124, 5}_2 c -b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ p_496 ∨ b^{124, 5}_1 c -b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ p_496 ∨ -b^{124, 5}_0 c in DIMACS: -20162 20163 -20164 496 20165 0 -20162 20163 -20164 496 20166 0 -20162 20163 -20164 496 -20167 0 c -2-1 --> break c ( b^{124, 4}_2 ∧ b^{124, 4}_1 ∧ -b^{124, 4}_0 ∧ -p_496) -> break c in CNF: c -b^{124, 4}_2 ∨ -b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ p_496 ∨ break c in DIMACS: -20162 -20163 20164 496 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{124, 4}_2 ∧ -b^{124, 4}_1 ∧ -b^{124, 4}_0 ∧ true) c in CNF: c -b^{124, 4}_2 ∨ b^{124, 4}_1 ∨ b^{124, 4}_0 ∨ false c in DIMACS: -20162 20163 20164 0 c 3 does not represent an automaton state. c -(-b^{124, 4}_2 ∧ b^{124, 4}_1 ∧ b^{124, 4}_0 ∧ true) c in CNF: c b^{124, 4}_2 ∨ -b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ false c in DIMACS: 20162 -20163 -20164 0 c -3 does not represent an automaton state. c -( b^{124, 4}_2 ∧ b^{124, 4}_1 ∧ b^{124, 4}_0 ∧ true) c in CNF: c -b^{124, 4}_2 ∨ -b^{124, 4}_1 ∨ -b^{124, 4}_0 ∨ false c in DIMACS: -20162 -20163 -20164 0 c i = 5 c -2+1 --> -1 c ( b^{124, 5}_2 ∧ b^{124, 5}_1 ∧ -b^{124, 5}_0 ∧ p_620) -> ( b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ b^{124, 6}_0) c in CNF: c -b^{124, 5}_2 ∨ -b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ -p_620 ∨ b^{124, 6}_2 c -b^{124, 5}_2 ∨ -b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ -p_620 ∨ -b^{124, 6}_1 c -b^{124, 5}_2 ∨ -b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ -p_620 ∨ b^{124, 6}_0 c in DIMACS: -20165 -20166 20167 -620 20168 0 -20165 -20166 20167 -620 -20169 0 -20165 -20166 20167 -620 20170 0 c -1+1 --> 0 c ( b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ b^{124, 5}_0 ∧ p_620) -> (-b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ -b^{124, 6}_0) c in CNF: c -b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ -p_620 ∨ -b^{124, 6}_2 c -b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ -p_620 ∨ -b^{124, 6}_1 c -b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ -p_620 ∨ -b^{124, 6}_0 c in DIMACS: -20165 20166 -20167 -620 -20168 0 -20165 20166 -20167 -620 -20169 0 -20165 20166 -20167 -620 -20170 0 c 0+1 --> 1 c (-b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ -b^{124, 5}_0 ∧ p_620) -> (-b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ b^{124, 6}_0) c in CNF: c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ -p_620 ∨ -b^{124, 6}_2 c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ -p_620 ∨ -b^{124, 6}_1 c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ -p_620 ∨ b^{124, 6}_0 c in DIMACS: 20165 20166 20167 -620 -20168 0 20165 20166 20167 -620 -20169 0 20165 20166 20167 -620 20170 0 c 1+1 --> 2 c (-b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ b^{124, 5}_0 ∧ p_620) -> (-b^{124, 6}_2 ∧ b^{124, 6}_1 ∧ -b^{124, 6}_0) c in CNF: c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ -p_620 ∨ -b^{124, 6}_2 c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ -p_620 ∨ b^{124, 6}_1 c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ -p_620 ∨ -b^{124, 6}_0 c in DIMACS: 20165 20166 -20167 -620 -20168 0 20165 20166 -20167 -620 20169 0 20165 20166 -20167 -620 -20170 0 c 2+1 --> break c (-b^{124, 5}_2 ∧ b^{124, 5}_1 ∧ -b^{124, 5}_0 ∧ p_620) -> break c in CNF: c b^{124, 5}_2 ∨ -b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ -p_620 ∨ break c in DIMACS: 20165 -20166 20167 -620 1162 0 c 2-1 --> 1 c (-b^{124, 5}_2 ∧ b^{124, 5}_1 ∧ -b^{124, 5}_0 ∧ -p_620) -> (-b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ b^{124, 6}_0) c in CNF: c b^{124, 5}_2 ∨ -b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ p_620 ∨ -b^{124, 6}_2 c b^{124, 5}_2 ∨ -b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ p_620 ∨ -b^{124, 6}_1 c b^{124, 5}_2 ∨ -b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ p_620 ∨ b^{124, 6}_0 c in DIMACS: 20165 -20166 20167 620 -20168 0 20165 -20166 20167 620 -20169 0 20165 -20166 20167 620 20170 0 c 1-1 --> 0 c (-b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ b^{124, 5}_0 ∧ -p_620) -> (-b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ -b^{124, 6}_0) c in CNF: c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ p_620 ∨ -b^{124, 6}_2 c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ p_620 ∨ -b^{124, 6}_1 c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ p_620 ∨ -b^{124, 6}_0 c in DIMACS: 20165 20166 -20167 620 -20168 0 20165 20166 -20167 620 -20169 0 20165 20166 -20167 620 -20170 0 c 0-1 --> -1 c (-b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ -b^{124, 5}_0 ∧ -p_620) -> ( b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ b^{124, 6}_0) c in CNF: c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ p_620 ∨ b^{124, 6}_2 c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ p_620 ∨ -b^{124, 6}_1 c b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ p_620 ∨ b^{124, 6}_0 c in DIMACS: 20165 20166 20167 620 20168 0 20165 20166 20167 620 -20169 0 20165 20166 20167 620 20170 0 c -1-1 --> -2 c ( b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ b^{124, 5}_0 ∧ -p_620) -> ( b^{124, 6}_2 ∧ b^{124, 6}_1 ∧ -b^{124, 6}_0) c in CNF: c -b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ p_620 ∨ b^{124, 6}_2 c -b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ p_620 ∨ b^{124, 6}_1 c -b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ p_620 ∨ -b^{124, 6}_0 c in DIMACS: -20165 20166 -20167 620 20168 0 -20165 20166 -20167 620 20169 0 -20165 20166 -20167 620 -20170 0 c -2-1 --> break c ( b^{124, 5}_2 ∧ b^{124, 5}_1 ∧ -b^{124, 5}_0 ∧ -p_620) -> break c in CNF: c -b^{124, 5}_2 ∨ -b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ p_620 ∨ break c in DIMACS: -20165 -20166 20167 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{124, 5}_2 ∧ -b^{124, 5}_1 ∧ -b^{124, 5}_0 ∧ true) c in CNF: c -b^{124, 5}_2 ∨ b^{124, 5}_1 ∨ b^{124, 5}_0 ∨ false c in DIMACS: -20165 20166 20167 0 c 3 does not represent an automaton state. c -(-b^{124, 5}_2 ∧ b^{124, 5}_1 ∧ b^{124, 5}_0 ∧ true) c in CNF: c b^{124, 5}_2 ∨ -b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ false c in DIMACS: 20165 -20166 -20167 0 c -3 does not represent an automaton state. c -( b^{124, 5}_2 ∧ b^{124, 5}_1 ∧ b^{124, 5}_0 ∧ true) c in CNF: c -b^{124, 5}_2 ∨ -b^{124, 5}_1 ∨ -b^{124, 5}_0 ∨ false c in DIMACS: -20165 -20166 -20167 0 c i = 6 c -2+1 --> -1 c ( b^{124, 6}_2 ∧ b^{124, 6}_1 ∧ -b^{124, 6}_0 ∧ p_744) -> ( b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ b^{124, 7}_0) c in CNF: c -b^{124, 6}_2 ∨ -b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ -p_744 ∨ b^{124, 7}_2 c -b^{124, 6}_2 ∨ -b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ -p_744 ∨ -b^{124, 7}_1 c -b^{124, 6}_2 ∨ -b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ -p_744 ∨ b^{124, 7}_0 c in DIMACS: -20168 -20169 20170 -744 20171 0 -20168 -20169 20170 -744 -20172 0 -20168 -20169 20170 -744 20173 0 c -1+1 --> 0 c ( b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ b^{124, 6}_0 ∧ p_744) -> (-b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ -b^{124, 7}_0) c in CNF: c -b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ -p_744 ∨ -b^{124, 7}_2 c -b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ -p_744 ∨ -b^{124, 7}_1 c -b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ -p_744 ∨ -b^{124, 7}_0 c in DIMACS: -20168 20169 -20170 -744 -20171 0 -20168 20169 -20170 -744 -20172 0 -20168 20169 -20170 -744 -20173 0 c 0+1 --> 1 c (-b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ -b^{124, 6}_0 ∧ p_744) -> (-b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ b^{124, 7}_0) c in CNF: c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ -p_744 ∨ -b^{124, 7}_2 c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ -p_744 ∨ -b^{124, 7}_1 c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ -p_744 ∨ b^{124, 7}_0 c in DIMACS: 20168 20169 20170 -744 -20171 0 20168 20169 20170 -744 -20172 0 20168 20169 20170 -744 20173 0 c 1+1 --> 2 c (-b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ b^{124, 6}_0 ∧ p_744) -> (-b^{124, 7}_2 ∧ b^{124, 7}_1 ∧ -b^{124, 7}_0) c in CNF: c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ -p_744 ∨ -b^{124, 7}_2 c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ -p_744 ∨ b^{124, 7}_1 c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ -p_744 ∨ -b^{124, 7}_0 c in DIMACS: 20168 20169 -20170 -744 -20171 0 20168 20169 -20170 -744 20172 0 20168 20169 -20170 -744 -20173 0 c 2+1 --> break c (-b^{124, 6}_2 ∧ b^{124, 6}_1 ∧ -b^{124, 6}_0 ∧ p_744) -> break c in CNF: c b^{124, 6}_2 ∨ -b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ -p_744 ∨ break c in DIMACS: 20168 -20169 20170 -744 1162 0 c 2-1 --> 1 c (-b^{124, 6}_2 ∧ b^{124, 6}_1 ∧ -b^{124, 6}_0 ∧ -p_744) -> (-b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ b^{124, 7}_0) c in CNF: c b^{124, 6}_2 ∨ -b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ p_744 ∨ -b^{124, 7}_2 c b^{124, 6}_2 ∨ -b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ p_744 ∨ -b^{124, 7}_1 c b^{124, 6}_2 ∨ -b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ p_744 ∨ b^{124, 7}_0 c in DIMACS: 20168 -20169 20170 744 -20171 0 20168 -20169 20170 744 -20172 0 20168 -20169 20170 744 20173 0 c 1-1 --> 0 c (-b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ b^{124, 6}_0 ∧ -p_744) -> (-b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ -b^{124, 7}_0) c in CNF: c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ p_744 ∨ -b^{124, 7}_2 c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ p_744 ∨ -b^{124, 7}_1 c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ p_744 ∨ -b^{124, 7}_0 c in DIMACS: 20168 20169 -20170 744 -20171 0 20168 20169 -20170 744 -20172 0 20168 20169 -20170 744 -20173 0 c 0-1 --> -1 c (-b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ -b^{124, 6}_0 ∧ -p_744) -> ( b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ b^{124, 7}_0) c in CNF: c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ p_744 ∨ b^{124, 7}_2 c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ p_744 ∨ -b^{124, 7}_1 c b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ p_744 ∨ b^{124, 7}_0 c in DIMACS: 20168 20169 20170 744 20171 0 20168 20169 20170 744 -20172 0 20168 20169 20170 744 20173 0 c -1-1 --> -2 c ( b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ b^{124, 6}_0 ∧ -p_744) -> ( b^{124, 7}_2 ∧ b^{124, 7}_1 ∧ -b^{124, 7}_0) c in CNF: c -b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ p_744 ∨ b^{124, 7}_2 c -b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ p_744 ∨ b^{124, 7}_1 c -b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ p_744 ∨ -b^{124, 7}_0 c in DIMACS: -20168 20169 -20170 744 20171 0 -20168 20169 -20170 744 20172 0 -20168 20169 -20170 744 -20173 0 c -2-1 --> break c ( b^{124, 6}_2 ∧ b^{124, 6}_1 ∧ -b^{124, 6}_0 ∧ -p_744) -> break c in CNF: c -b^{124, 6}_2 ∨ -b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ p_744 ∨ break c in DIMACS: -20168 -20169 20170 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{124, 6}_2 ∧ -b^{124, 6}_1 ∧ -b^{124, 6}_0 ∧ true) c in CNF: c -b^{124, 6}_2 ∨ b^{124, 6}_1 ∨ b^{124, 6}_0 ∨ false c in DIMACS: -20168 20169 20170 0 c 3 does not represent an automaton state. c -(-b^{124, 6}_2 ∧ b^{124, 6}_1 ∧ b^{124, 6}_0 ∧ true) c in CNF: c b^{124, 6}_2 ∨ -b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ false c in DIMACS: 20168 -20169 -20170 0 c -3 does not represent an automaton state. c -( b^{124, 6}_2 ∧ b^{124, 6}_1 ∧ b^{124, 6}_0 ∧ true) c in CNF: c -b^{124, 6}_2 ∨ -b^{124, 6}_1 ∨ -b^{124, 6}_0 ∨ false c in DIMACS: -20168 -20169 -20170 0 c i = 7 c -2+1 --> -1 c ( b^{124, 7}_2 ∧ b^{124, 7}_1 ∧ -b^{124, 7}_0 ∧ p_868) -> ( b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ b^{124, 8}_0) c in CNF: c -b^{124, 7}_2 ∨ -b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ -p_868 ∨ b^{124, 8}_2 c -b^{124, 7}_2 ∨ -b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ -p_868 ∨ -b^{124, 8}_1 c -b^{124, 7}_2 ∨ -b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ -p_868 ∨ b^{124, 8}_0 c in DIMACS: -20171 -20172 20173 -868 20174 0 -20171 -20172 20173 -868 -20175 0 -20171 -20172 20173 -868 20176 0 c -1+1 --> 0 c ( b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ b^{124, 7}_0 ∧ p_868) -> (-b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ -b^{124, 8}_0) c in CNF: c -b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ -p_868 ∨ -b^{124, 8}_2 c -b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ -p_868 ∨ -b^{124, 8}_1 c -b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ -p_868 ∨ -b^{124, 8}_0 c in DIMACS: -20171 20172 -20173 -868 -20174 0 -20171 20172 -20173 -868 -20175 0 -20171 20172 -20173 -868 -20176 0 c 0+1 --> 1 c (-b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ -b^{124, 7}_0 ∧ p_868) -> (-b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ b^{124, 8}_0) c in CNF: c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ -p_868 ∨ -b^{124, 8}_2 c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ -p_868 ∨ -b^{124, 8}_1 c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ -p_868 ∨ b^{124, 8}_0 c in DIMACS: 20171 20172 20173 -868 -20174 0 20171 20172 20173 -868 -20175 0 20171 20172 20173 -868 20176 0 c 1+1 --> 2 c (-b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ b^{124, 7}_0 ∧ p_868) -> (-b^{124, 8}_2 ∧ b^{124, 8}_1 ∧ -b^{124, 8}_0) c in CNF: c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ -p_868 ∨ -b^{124, 8}_2 c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ -p_868 ∨ b^{124, 8}_1 c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ -p_868 ∨ -b^{124, 8}_0 c in DIMACS: 20171 20172 -20173 -868 -20174 0 20171 20172 -20173 -868 20175 0 20171 20172 -20173 -868 -20176 0 c 2+1 --> break c (-b^{124, 7}_2 ∧ b^{124, 7}_1 ∧ -b^{124, 7}_0 ∧ p_868) -> break c in CNF: c b^{124, 7}_2 ∨ -b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ -p_868 ∨ break c in DIMACS: 20171 -20172 20173 -868 1162 0 c 2-1 --> 1 c (-b^{124, 7}_2 ∧ b^{124, 7}_1 ∧ -b^{124, 7}_0 ∧ -p_868) -> (-b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ b^{124, 8}_0) c in CNF: c b^{124, 7}_2 ∨ -b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ p_868 ∨ -b^{124, 8}_2 c b^{124, 7}_2 ∨ -b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ p_868 ∨ -b^{124, 8}_1 c b^{124, 7}_2 ∨ -b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ p_868 ∨ b^{124, 8}_0 c in DIMACS: 20171 -20172 20173 868 -20174 0 20171 -20172 20173 868 -20175 0 20171 -20172 20173 868 20176 0 c 1-1 --> 0 c (-b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ b^{124, 7}_0 ∧ -p_868) -> (-b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ -b^{124, 8}_0) c in CNF: c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ p_868 ∨ -b^{124, 8}_2 c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ p_868 ∨ -b^{124, 8}_1 c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ p_868 ∨ -b^{124, 8}_0 c in DIMACS: 20171 20172 -20173 868 -20174 0 20171 20172 -20173 868 -20175 0 20171 20172 -20173 868 -20176 0 c 0-1 --> -1 c (-b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ -b^{124, 7}_0 ∧ -p_868) -> ( b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ b^{124, 8}_0) c in CNF: c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ p_868 ∨ b^{124, 8}_2 c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ p_868 ∨ -b^{124, 8}_1 c b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ p_868 ∨ b^{124, 8}_0 c in DIMACS: 20171 20172 20173 868 20174 0 20171 20172 20173 868 -20175 0 20171 20172 20173 868 20176 0 c -1-1 --> -2 c ( b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ b^{124, 7}_0 ∧ -p_868) -> ( b^{124, 8}_2 ∧ b^{124, 8}_1 ∧ -b^{124, 8}_0) c in CNF: c -b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ p_868 ∨ b^{124, 8}_2 c -b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ p_868 ∨ b^{124, 8}_1 c -b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ p_868 ∨ -b^{124, 8}_0 c in DIMACS: -20171 20172 -20173 868 20174 0 -20171 20172 -20173 868 20175 0 -20171 20172 -20173 868 -20176 0 c -2-1 --> break c ( b^{124, 7}_2 ∧ b^{124, 7}_1 ∧ -b^{124, 7}_0 ∧ -p_868) -> break c in CNF: c -b^{124, 7}_2 ∨ -b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ p_868 ∨ break c in DIMACS: -20171 -20172 20173 868 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{124, 7}_2 ∧ -b^{124, 7}_1 ∧ -b^{124, 7}_0 ∧ true) c in CNF: c -b^{124, 7}_2 ∨ b^{124, 7}_1 ∨ b^{124, 7}_0 ∨ false c in DIMACS: -20171 20172 20173 0 c 3 does not represent an automaton state. c -(-b^{124, 7}_2 ∧ b^{124, 7}_1 ∧ b^{124, 7}_0 ∧ true) c in CNF: c b^{124, 7}_2 ∨ -b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ false c in DIMACS: 20171 -20172 -20173 0 c -3 does not represent an automaton state. c -( b^{124, 7}_2 ∧ b^{124, 7}_1 ∧ b^{124, 7}_0 ∧ true) c in CNF: c -b^{124, 7}_2 ∨ -b^{124, 7}_1 ∨ -b^{124, 7}_0 ∨ false c in DIMACS: -20171 -20172 -20173 0 c i = 8 c -2+1 --> -1 c ( b^{124, 8}_2 ∧ b^{124, 8}_1 ∧ -b^{124, 8}_0 ∧ p_992) -> ( b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ b^{124, 9}_0) c in CNF: c -b^{124, 8}_2 ∨ -b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ -p_992 ∨ b^{124, 9}_2 c -b^{124, 8}_2 ∨ -b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ -p_992 ∨ -b^{124, 9}_1 c -b^{124, 8}_2 ∨ -b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ -p_992 ∨ b^{124, 9}_0 c in DIMACS: -20174 -20175 20176 -992 20177 0 -20174 -20175 20176 -992 -20178 0 -20174 -20175 20176 -992 20179 0 c -1+1 --> 0 c ( b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ b^{124, 8}_0 ∧ p_992) -> (-b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ -b^{124, 9}_0) c in CNF: c -b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ -p_992 ∨ -b^{124, 9}_2 c -b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ -p_992 ∨ -b^{124, 9}_1 c -b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ -p_992 ∨ -b^{124, 9}_0 c in DIMACS: -20174 20175 -20176 -992 -20177 0 -20174 20175 -20176 -992 -20178 0 -20174 20175 -20176 -992 -20179 0 c 0+1 --> 1 c (-b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ -b^{124, 8}_0 ∧ p_992) -> (-b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ b^{124, 9}_0) c in CNF: c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ -p_992 ∨ -b^{124, 9}_2 c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ -p_992 ∨ -b^{124, 9}_1 c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ -p_992 ∨ b^{124, 9}_0 c in DIMACS: 20174 20175 20176 -992 -20177 0 20174 20175 20176 -992 -20178 0 20174 20175 20176 -992 20179 0 c 1+1 --> 2 c (-b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ b^{124, 8}_0 ∧ p_992) -> (-b^{124, 9}_2 ∧ b^{124, 9}_1 ∧ -b^{124, 9}_0) c in CNF: c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ -p_992 ∨ -b^{124, 9}_2 c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ -p_992 ∨ b^{124, 9}_1 c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ -p_992 ∨ -b^{124, 9}_0 c in DIMACS: 20174 20175 -20176 -992 -20177 0 20174 20175 -20176 -992 20178 0 20174 20175 -20176 -992 -20179 0 c 2+1 --> break c (-b^{124, 8}_2 ∧ b^{124, 8}_1 ∧ -b^{124, 8}_0 ∧ p_992) -> break c in CNF: c b^{124, 8}_2 ∨ -b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ -p_992 ∨ break c in DIMACS: 20174 -20175 20176 -992 1162 0 c 2-1 --> 1 c (-b^{124, 8}_2 ∧ b^{124, 8}_1 ∧ -b^{124, 8}_0 ∧ -p_992) -> (-b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ b^{124, 9}_0) c in CNF: c b^{124, 8}_2 ∨ -b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ p_992 ∨ -b^{124, 9}_2 c b^{124, 8}_2 ∨ -b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ p_992 ∨ -b^{124, 9}_1 c b^{124, 8}_2 ∨ -b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ p_992 ∨ b^{124, 9}_0 c in DIMACS: 20174 -20175 20176 992 -20177 0 20174 -20175 20176 992 -20178 0 20174 -20175 20176 992 20179 0 c 1-1 --> 0 c (-b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ b^{124, 8}_0 ∧ -p_992) -> (-b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ -b^{124, 9}_0) c in CNF: c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ p_992 ∨ -b^{124, 9}_2 c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ p_992 ∨ -b^{124, 9}_1 c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ p_992 ∨ -b^{124, 9}_0 c in DIMACS: 20174 20175 -20176 992 -20177 0 20174 20175 -20176 992 -20178 0 20174 20175 -20176 992 -20179 0 c 0-1 --> -1 c (-b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ -b^{124, 8}_0 ∧ -p_992) -> ( b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ b^{124, 9}_0) c in CNF: c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ p_992 ∨ b^{124, 9}_2 c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ p_992 ∨ -b^{124, 9}_1 c b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ p_992 ∨ b^{124, 9}_0 c in DIMACS: 20174 20175 20176 992 20177 0 20174 20175 20176 992 -20178 0 20174 20175 20176 992 20179 0 c -1-1 --> -2 c ( b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ b^{124, 8}_0 ∧ -p_992) -> ( b^{124, 9}_2 ∧ b^{124, 9}_1 ∧ -b^{124, 9}_0) c in CNF: c -b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ p_992 ∨ b^{124, 9}_2 c -b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ p_992 ∨ b^{124, 9}_1 c -b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ p_992 ∨ -b^{124, 9}_0 c in DIMACS: -20174 20175 -20176 992 20177 0 -20174 20175 -20176 992 20178 0 -20174 20175 -20176 992 -20179 0 c -2-1 --> break c ( b^{124, 8}_2 ∧ b^{124, 8}_1 ∧ -b^{124, 8}_0 ∧ -p_992) -> break c in CNF: c -b^{124, 8}_2 ∨ -b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ p_992 ∨ break c in DIMACS: -20174 -20175 20176 992 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{124, 8}_2 ∧ -b^{124, 8}_1 ∧ -b^{124, 8}_0 ∧ true) c in CNF: c -b^{124, 8}_2 ∨ b^{124, 8}_1 ∨ b^{124, 8}_0 ∨ false c in DIMACS: -20174 20175 20176 0 c 3 does not represent an automaton state. c -(-b^{124, 8}_2 ∧ b^{124, 8}_1 ∧ b^{124, 8}_0 ∧ true) c in CNF: c b^{124, 8}_2 ∨ -b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ false c in DIMACS: 20174 -20175 -20176 0 c -3 does not represent an automaton state. c -( b^{124, 8}_2 ∧ b^{124, 8}_1 ∧ b^{124, 8}_0 ∧ true) c in CNF: c -b^{124, 8}_2 ∨ -b^{124, 8}_1 ∨ -b^{124, 8}_0 ∨ false c in DIMACS: -20174 -20175 -20176 0 c i = 9 c -2+1 --> -1 c ( b^{124, 9}_2 ∧ b^{124, 9}_1 ∧ -b^{124, 9}_0 ∧ p_1116) -> ( b^{124, 10}_2 ∧ -b^{124, 10}_1 ∧ b^{124, 10}_0) c in CNF: c -b^{124, 9}_2 ∨ -b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ -p_1116 ∨ b^{124, 10}_2 c -b^{124, 9}_2 ∨ -b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ -p_1116 ∨ -b^{124, 10}_1 c -b^{124, 9}_2 ∨ -b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ -p_1116 ∨ b^{124, 10}_0 c in DIMACS: -20177 -20178 20179 -1116 20180 0 -20177 -20178 20179 -1116 -20181 0 -20177 -20178 20179 -1116 20182 0 c -1+1 --> 0 c ( b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ b^{124, 9}_0 ∧ p_1116) -> (-b^{124, 10}_2 ∧ -b^{124, 10}_1 ∧ -b^{124, 10}_0) c in CNF: c -b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ -p_1116 ∨ -b^{124, 10}_2 c -b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ -p_1116 ∨ -b^{124, 10}_1 c -b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ -p_1116 ∨ -b^{124, 10}_0 c in DIMACS: -20177 20178 -20179 -1116 -20180 0 -20177 20178 -20179 -1116 -20181 0 -20177 20178 -20179 -1116 -20182 0 c 0+1 --> 1 c (-b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ -b^{124, 9}_0 ∧ p_1116) -> (-b^{124, 10}_2 ∧ -b^{124, 10}_1 ∧ b^{124, 10}_0) c in CNF: c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ -p_1116 ∨ -b^{124, 10}_2 c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ -p_1116 ∨ -b^{124, 10}_1 c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ -p_1116 ∨ b^{124, 10}_0 c in DIMACS: 20177 20178 20179 -1116 -20180 0 20177 20178 20179 -1116 -20181 0 20177 20178 20179 -1116 20182 0 c 1+1 --> 2 c (-b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ b^{124, 9}_0 ∧ p_1116) -> (-b^{124, 10}_2 ∧ b^{124, 10}_1 ∧ -b^{124, 10}_0) c in CNF: c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ -p_1116 ∨ -b^{124, 10}_2 c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ -p_1116 ∨ b^{124, 10}_1 c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ -p_1116 ∨ -b^{124, 10}_0 c in DIMACS: 20177 20178 -20179 -1116 -20180 0 20177 20178 -20179 -1116 20181 0 20177 20178 -20179 -1116 -20182 0 c 2+1 --> break c (-b^{124, 9}_2 ∧ b^{124, 9}_1 ∧ -b^{124, 9}_0 ∧ p_1116) -> break c in CNF: c b^{124, 9}_2 ∨ -b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ -p_1116 ∨ break c in DIMACS: 20177 -20178 20179 -1116 1162 0 c 2-1 --> 1 c (-b^{124, 9}_2 ∧ b^{124, 9}_1 ∧ -b^{124, 9}_0 ∧ -p_1116) -> (-b^{124, 10}_2 ∧ -b^{124, 10}_1 ∧ b^{124, 10}_0) c in CNF: c b^{124, 9}_2 ∨ -b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ p_1116 ∨ -b^{124, 10}_2 c b^{124, 9}_2 ∨ -b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ p_1116 ∨ -b^{124, 10}_1 c b^{124, 9}_2 ∨ -b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ p_1116 ∨ b^{124, 10}_0 c in DIMACS: 20177 -20178 20179 1116 -20180 0 20177 -20178 20179 1116 -20181 0 20177 -20178 20179 1116 20182 0 c 1-1 --> 0 c (-b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ b^{124, 9}_0 ∧ -p_1116) -> (-b^{124, 10}_2 ∧ -b^{124, 10}_1 ∧ -b^{124, 10}_0) c in CNF: c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ p_1116 ∨ -b^{124, 10}_2 c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ p_1116 ∨ -b^{124, 10}_1 c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ p_1116 ∨ -b^{124, 10}_0 c in DIMACS: 20177 20178 -20179 1116 -20180 0 20177 20178 -20179 1116 -20181 0 20177 20178 -20179 1116 -20182 0 c 0-1 --> -1 c (-b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ -b^{124, 9}_0 ∧ -p_1116) -> ( b^{124, 10}_2 ∧ -b^{124, 10}_1 ∧ b^{124, 10}_0) c in CNF: c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ p_1116 ∨ b^{124, 10}_2 c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ p_1116 ∨ -b^{124, 10}_1 c b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ p_1116 ∨ b^{124, 10}_0 c in DIMACS: 20177 20178 20179 1116 20180 0 20177 20178 20179 1116 -20181 0 20177 20178 20179 1116 20182 0 c -1-1 --> -2 c ( b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ b^{124, 9}_0 ∧ -p_1116) -> ( b^{124, 10}_2 ∧ b^{124, 10}_1 ∧ -b^{124, 10}_0) c in CNF: c -b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ p_1116 ∨ b^{124, 10}_2 c -b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ p_1116 ∨ b^{124, 10}_1 c -b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ p_1116 ∨ -b^{124, 10}_0 c in DIMACS: -20177 20178 -20179 1116 20180 0 -20177 20178 -20179 1116 20181 0 -20177 20178 -20179 1116 -20182 0 c -2-1 --> break c ( b^{124, 9}_2 ∧ b^{124, 9}_1 ∧ -b^{124, 9}_0 ∧ -p_1116) -> break c in CNF: c -b^{124, 9}_2 ∨ -b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ p_1116 ∨ break c in DIMACS: -20177 -20178 20179 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{124, 9}_2 ∧ -b^{124, 9}_1 ∧ -b^{124, 9}_0 ∧ true) c in CNF: c -b^{124, 9}_2 ∨ b^{124, 9}_1 ∨ b^{124, 9}_0 ∨ false c in DIMACS: -20177 20178 20179 0 c 3 does not represent an automaton state. c -(-b^{124, 9}_2 ∧ b^{124, 9}_1 ∧ b^{124, 9}_0 ∧ true) c in CNF: c b^{124, 9}_2 ∨ -b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ false c in DIMACS: 20177 -20178 -20179 0 c -3 does not represent an automaton state. c -( b^{124, 9}_2 ∧ b^{124, 9}_1 ∧ b^{124, 9}_0 ∧ true) c in CNF: c -b^{124, 9}_2 ∨ -b^{124, 9}_1 ∨ -b^{124, 9}_0 ∨ false c in DIMACS: -20177 -20178 -20179 0 c INIT for k = 125 c -b^{125, 1}_2 c -b^{125, 1}_1 c -b^{125, 1}_0 c in DIMACS: -20183 0 -20184 0 -20185 0 c Transitions for k = 125 c i = 1 c -2+1 --> -1 c ( b^{125, 1}_2 ∧ b^{125, 1}_1 ∧ -b^{125, 1}_0 ∧ p_125) -> ( b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ b^{125, 2}_0) c in CNF: c -b^{125, 1}_2 ∨ -b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ -p_125 ∨ b^{125, 2}_2 c -b^{125, 1}_2 ∨ -b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ -p_125 ∨ -b^{125, 2}_1 c -b^{125, 1}_2 ∨ -b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ -p_125 ∨ b^{125, 2}_0 c in DIMACS: -20183 -20184 20185 -125 20186 0 -20183 -20184 20185 -125 -20187 0 -20183 -20184 20185 -125 20188 0 c -1+1 --> 0 c ( b^{125, 1}_2 ∧ -b^{125, 1}_1 ∧ b^{125, 1}_0 ∧ p_125) -> (-b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ -b^{125, 2}_0) c in CNF: c -b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ -p_125 ∨ -b^{125, 2}_2 c -b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ -p_125 ∨ -b^{125, 2}_1 c -b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ -p_125 ∨ -b^{125, 2}_0 c in DIMACS: -20183 20184 -20185 -125 -20186 0 -20183 20184 -20185 -125 -20187 0 -20183 20184 -20185 -125 -20188 0 c 0+1 --> 1 c (-b^{125, 1}_2 ∧ -b^{125, 1}_1 ∧ -b^{125, 1}_0 ∧ p_125) -> (-b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ b^{125, 2}_0) c in CNF: c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ -p_125 ∨ -b^{125, 2}_2 c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ -p_125 ∨ -b^{125, 2}_1 c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ -p_125 ∨ b^{125, 2}_0 c in DIMACS: 20183 20184 20185 -125 -20186 0 20183 20184 20185 -125 -20187 0 20183 20184 20185 -125 20188 0 c 1+1 --> 2 c (-b^{125, 1}_2 ∧ -b^{125, 1}_1 ∧ b^{125, 1}_0 ∧ p_125) -> (-b^{125, 2}_2 ∧ b^{125, 2}_1 ∧ -b^{125, 2}_0) c in CNF: c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ -p_125 ∨ -b^{125, 2}_2 c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ -p_125 ∨ b^{125, 2}_1 c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ -p_125 ∨ -b^{125, 2}_0 c in DIMACS: 20183 20184 -20185 -125 -20186 0 20183 20184 -20185 -125 20187 0 20183 20184 -20185 -125 -20188 0 c 2+1 --> break c (-b^{125, 1}_2 ∧ b^{125, 1}_1 ∧ -b^{125, 1}_0 ∧ p_125) -> break c in CNF: c b^{125, 1}_2 ∨ -b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ -p_125 ∨ break c in DIMACS: 20183 -20184 20185 -125 1162 0 c 2-1 --> 1 c (-b^{125, 1}_2 ∧ b^{125, 1}_1 ∧ -b^{125, 1}_0 ∧ -p_125) -> (-b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ b^{125, 2}_0) c in CNF: c b^{125, 1}_2 ∨ -b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ p_125 ∨ -b^{125, 2}_2 c b^{125, 1}_2 ∨ -b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ p_125 ∨ -b^{125, 2}_1 c b^{125, 1}_2 ∨ -b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ p_125 ∨ b^{125, 2}_0 c in DIMACS: 20183 -20184 20185 125 -20186 0 20183 -20184 20185 125 -20187 0 20183 -20184 20185 125 20188 0 c 1-1 --> 0 c (-b^{125, 1}_2 ∧ -b^{125, 1}_1 ∧ b^{125, 1}_0 ∧ -p_125) -> (-b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ -b^{125, 2}_0) c in CNF: c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ p_125 ∨ -b^{125, 2}_2 c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ p_125 ∨ -b^{125, 2}_1 c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ p_125 ∨ -b^{125, 2}_0 c in DIMACS: 20183 20184 -20185 125 -20186 0 20183 20184 -20185 125 -20187 0 20183 20184 -20185 125 -20188 0 c 0-1 --> -1 c (-b^{125, 1}_2 ∧ -b^{125, 1}_1 ∧ -b^{125, 1}_0 ∧ -p_125) -> ( b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ b^{125, 2}_0) c in CNF: c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ p_125 ∨ b^{125, 2}_2 c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ p_125 ∨ -b^{125, 2}_1 c b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ p_125 ∨ b^{125, 2}_0 c in DIMACS: 20183 20184 20185 125 20186 0 20183 20184 20185 125 -20187 0 20183 20184 20185 125 20188 0 c -1-1 --> -2 c ( b^{125, 1}_2 ∧ -b^{125, 1}_1 ∧ b^{125, 1}_0 ∧ -p_125) -> ( b^{125, 2}_2 ∧ b^{125, 2}_1 ∧ -b^{125, 2}_0) c in CNF: c -b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ p_125 ∨ b^{125, 2}_2 c -b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ p_125 ∨ b^{125, 2}_1 c -b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ p_125 ∨ -b^{125, 2}_0 c in DIMACS: -20183 20184 -20185 125 20186 0 -20183 20184 -20185 125 20187 0 -20183 20184 -20185 125 -20188 0 c -2-1 --> break c ( b^{125, 1}_2 ∧ b^{125, 1}_1 ∧ -b^{125, 1}_0 ∧ -p_125) -> break c in CNF: c -b^{125, 1}_2 ∨ -b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ p_125 ∨ break c in DIMACS: -20183 -20184 20185 125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{125, 1}_2 ∧ -b^{125, 1}_1 ∧ -b^{125, 1}_0 ∧ true) c in CNF: c -b^{125, 1}_2 ∨ b^{125, 1}_1 ∨ b^{125, 1}_0 ∨ false c in DIMACS: -20183 20184 20185 0 c 3 does not represent an automaton state. c -(-b^{125, 1}_2 ∧ b^{125, 1}_1 ∧ b^{125, 1}_0 ∧ true) c in CNF: c b^{125, 1}_2 ∨ -b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ false c in DIMACS: 20183 -20184 -20185 0 c -3 does not represent an automaton state. c -( b^{125, 1}_2 ∧ b^{125, 1}_1 ∧ b^{125, 1}_0 ∧ true) c in CNF: c -b^{125, 1}_2 ∨ -b^{125, 1}_1 ∨ -b^{125, 1}_0 ∨ false c in DIMACS: -20183 -20184 -20185 0 c i = 2 c -2+1 --> -1 c ( b^{125, 2}_2 ∧ b^{125, 2}_1 ∧ -b^{125, 2}_0 ∧ p_250) -> ( b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ b^{125, 3}_0) c in CNF: c -b^{125, 2}_2 ∨ -b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ -p_250 ∨ b^{125, 3}_2 c -b^{125, 2}_2 ∨ -b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ -p_250 ∨ -b^{125, 3}_1 c -b^{125, 2}_2 ∨ -b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ -p_250 ∨ b^{125, 3}_0 c in DIMACS: -20186 -20187 20188 -250 20189 0 -20186 -20187 20188 -250 -20190 0 -20186 -20187 20188 -250 20191 0 c -1+1 --> 0 c ( b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ b^{125, 2}_0 ∧ p_250) -> (-b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ -b^{125, 3}_0) c in CNF: c -b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ -p_250 ∨ -b^{125, 3}_2 c -b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ -p_250 ∨ -b^{125, 3}_1 c -b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ -p_250 ∨ -b^{125, 3}_0 c in DIMACS: -20186 20187 -20188 -250 -20189 0 -20186 20187 -20188 -250 -20190 0 -20186 20187 -20188 -250 -20191 0 c 0+1 --> 1 c (-b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ -b^{125, 2}_0 ∧ p_250) -> (-b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ b^{125, 3}_0) c in CNF: c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ -p_250 ∨ -b^{125, 3}_2 c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ -p_250 ∨ -b^{125, 3}_1 c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ -p_250 ∨ b^{125, 3}_0 c in DIMACS: 20186 20187 20188 -250 -20189 0 20186 20187 20188 -250 -20190 0 20186 20187 20188 -250 20191 0 c 1+1 --> 2 c (-b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ b^{125, 2}_0 ∧ p_250) -> (-b^{125, 3}_2 ∧ b^{125, 3}_1 ∧ -b^{125, 3}_0) c in CNF: c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ -p_250 ∨ -b^{125, 3}_2 c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ -p_250 ∨ b^{125, 3}_1 c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ -p_250 ∨ -b^{125, 3}_0 c in DIMACS: 20186 20187 -20188 -250 -20189 0 20186 20187 -20188 -250 20190 0 20186 20187 -20188 -250 -20191 0 c 2+1 --> break c (-b^{125, 2}_2 ∧ b^{125, 2}_1 ∧ -b^{125, 2}_0 ∧ p_250) -> break c in CNF: c b^{125, 2}_2 ∨ -b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ -p_250 ∨ break c in DIMACS: 20186 -20187 20188 -250 1162 0 c 2-1 --> 1 c (-b^{125, 2}_2 ∧ b^{125, 2}_1 ∧ -b^{125, 2}_0 ∧ -p_250) -> (-b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ b^{125, 3}_0) c in CNF: c b^{125, 2}_2 ∨ -b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ p_250 ∨ -b^{125, 3}_2 c b^{125, 2}_2 ∨ -b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ p_250 ∨ -b^{125, 3}_1 c b^{125, 2}_2 ∨ -b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ p_250 ∨ b^{125, 3}_0 c in DIMACS: 20186 -20187 20188 250 -20189 0 20186 -20187 20188 250 -20190 0 20186 -20187 20188 250 20191 0 c 1-1 --> 0 c (-b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ b^{125, 2}_0 ∧ -p_250) -> (-b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ -b^{125, 3}_0) c in CNF: c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ p_250 ∨ -b^{125, 3}_2 c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ p_250 ∨ -b^{125, 3}_1 c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ p_250 ∨ -b^{125, 3}_0 c in DIMACS: 20186 20187 -20188 250 -20189 0 20186 20187 -20188 250 -20190 0 20186 20187 -20188 250 -20191 0 c 0-1 --> -1 c (-b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ -b^{125, 2}_0 ∧ -p_250) -> ( b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ b^{125, 3}_0) c in CNF: c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ p_250 ∨ b^{125, 3}_2 c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ p_250 ∨ -b^{125, 3}_1 c b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ p_250 ∨ b^{125, 3}_0 c in DIMACS: 20186 20187 20188 250 20189 0 20186 20187 20188 250 -20190 0 20186 20187 20188 250 20191 0 c -1-1 --> -2 c ( b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ b^{125, 2}_0 ∧ -p_250) -> ( b^{125, 3}_2 ∧ b^{125, 3}_1 ∧ -b^{125, 3}_0) c in CNF: c -b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ p_250 ∨ b^{125, 3}_2 c -b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ p_250 ∨ b^{125, 3}_1 c -b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ p_250 ∨ -b^{125, 3}_0 c in DIMACS: -20186 20187 -20188 250 20189 0 -20186 20187 -20188 250 20190 0 -20186 20187 -20188 250 -20191 0 c -2-1 --> break c ( b^{125, 2}_2 ∧ b^{125, 2}_1 ∧ -b^{125, 2}_0 ∧ -p_250) -> break c in CNF: c -b^{125, 2}_2 ∨ -b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ p_250 ∨ break c in DIMACS: -20186 -20187 20188 250 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{125, 2}_2 ∧ -b^{125, 2}_1 ∧ -b^{125, 2}_0 ∧ true) c in CNF: c -b^{125, 2}_2 ∨ b^{125, 2}_1 ∨ b^{125, 2}_0 ∨ false c in DIMACS: -20186 20187 20188 0 c 3 does not represent an automaton state. c -(-b^{125, 2}_2 ∧ b^{125, 2}_1 ∧ b^{125, 2}_0 ∧ true) c in CNF: c b^{125, 2}_2 ∨ -b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ false c in DIMACS: 20186 -20187 -20188 0 c -3 does not represent an automaton state. c -( b^{125, 2}_2 ∧ b^{125, 2}_1 ∧ b^{125, 2}_0 ∧ true) c in CNF: c -b^{125, 2}_2 ∨ -b^{125, 2}_1 ∨ -b^{125, 2}_0 ∨ false c in DIMACS: -20186 -20187 -20188 0 c i = 3 c -2+1 --> -1 c ( b^{125, 3}_2 ∧ b^{125, 3}_1 ∧ -b^{125, 3}_0 ∧ p_375) -> ( b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ b^{125, 4}_0) c in CNF: c -b^{125, 3}_2 ∨ -b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ -p_375 ∨ b^{125, 4}_2 c -b^{125, 3}_2 ∨ -b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ -p_375 ∨ -b^{125, 4}_1 c -b^{125, 3}_2 ∨ -b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ -p_375 ∨ b^{125, 4}_0 c in DIMACS: -20189 -20190 20191 -375 20192 0 -20189 -20190 20191 -375 -20193 0 -20189 -20190 20191 -375 20194 0 c -1+1 --> 0 c ( b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ b^{125, 3}_0 ∧ p_375) -> (-b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ -b^{125, 4}_0) c in CNF: c -b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ -p_375 ∨ -b^{125, 4}_2 c -b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ -p_375 ∨ -b^{125, 4}_1 c -b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ -p_375 ∨ -b^{125, 4}_0 c in DIMACS: -20189 20190 -20191 -375 -20192 0 -20189 20190 -20191 -375 -20193 0 -20189 20190 -20191 -375 -20194 0 c 0+1 --> 1 c (-b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ -b^{125, 3}_0 ∧ p_375) -> (-b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ b^{125, 4}_0) c in CNF: c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ -p_375 ∨ -b^{125, 4}_2 c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ -p_375 ∨ -b^{125, 4}_1 c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ -p_375 ∨ b^{125, 4}_0 c in DIMACS: 20189 20190 20191 -375 -20192 0 20189 20190 20191 -375 -20193 0 20189 20190 20191 -375 20194 0 c 1+1 --> 2 c (-b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ b^{125, 3}_0 ∧ p_375) -> (-b^{125, 4}_2 ∧ b^{125, 4}_1 ∧ -b^{125, 4}_0) c in CNF: c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ -p_375 ∨ -b^{125, 4}_2 c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ -p_375 ∨ b^{125, 4}_1 c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ -p_375 ∨ -b^{125, 4}_0 c in DIMACS: 20189 20190 -20191 -375 -20192 0 20189 20190 -20191 -375 20193 0 20189 20190 -20191 -375 -20194 0 c 2+1 --> break c (-b^{125, 3}_2 ∧ b^{125, 3}_1 ∧ -b^{125, 3}_0 ∧ p_375) -> break c in CNF: c b^{125, 3}_2 ∨ -b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ -p_375 ∨ break c in DIMACS: 20189 -20190 20191 -375 1162 0 c 2-1 --> 1 c (-b^{125, 3}_2 ∧ b^{125, 3}_1 ∧ -b^{125, 3}_0 ∧ -p_375) -> (-b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ b^{125, 4}_0) c in CNF: c b^{125, 3}_2 ∨ -b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ p_375 ∨ -b^{125, 4}_2 c b^{125, 3}_2 ∨ -b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ p_375 ∨ -b^{125, 4}_1 c b^{125, 3}_2 ∨ -b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ p_375 ∨ b^{125, 4}_0 c in DIMACS: 20189 -20190 20191 375 -20192 0 20189 -20190 20191 375 -20193 0 20189 -20190 20191 375 20194 0 c 1-1 --> 0 c (-b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ b^{125, 3}_0 ∧ -p_375) -> (-b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ -b^{125, 4}_0) c in CNF: c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ p_375 ∨ -b^{125, 4}_2 c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ p_375 ∨ -b^{125, 4}_1 c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ p_375 ∨ -b^{125, 4}_0 c in DIMACS: 20189 20190 -20191 375 -20192 0 20189 20190 -20191 375 -20193 0 20189 20190 -20191 375 -20194 0 c 0-1 --> -1 c (-b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ -b^{125, 3}_0 ∧ -p_375) -> ( b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ b^{125, 4}_0) c in CNF: c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ p_375 ∨ b^{125, 4}_2 c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ p_375 ∨ -b^{125, 4}_1 c b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ p_375 ∨ b^{125, 4}_0 c in DIMACS: 20189 20190 20191 375 20192 0 20189 20190 20191 375 -20193 0 20189 20190 20191 375 20194 0 c -1-1 --> -2 c ( b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ b^{125, 3}_0 ∧ -p_375) -> ( b^{125, 4}_2 ∧ b^{125, 4}_1 ∧ -b^{125, 4}_0) c in CNF: c -b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ p_375 ∨ b^{125, 4}_2 c -b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ p_375 ∨ b^{125, 4}_1 c -b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ p_375 ∨ -b^{125, 4}_0 c in DIMACS: -20189 20190 -20191 375 20192 0 -20189 20190 -20191 375 20193 0 -20189 20190 -20191 375 -20194 0 c -2-1 --> break c ( b^{125, 3}_2 ∧ b^{125, 3}_1 ∧ -b^{125, 3}_0 ∧ -p_375) -> break c in CNF: c -b^{125, 3}_2 ∨ -b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ p_375 ∨ break c in DIMACS: -20189 -20190 20191 375 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{125, 3}_2 ∧ -b^{125, 3}_1 ∧ -b^{125, 3}_0 ∧ true) c in CNF: c -b^{125, 3}_2 ∨ b^{125, 3}_1 ∨ b^{125, 3}_0 ∨ false c in DIMACS: -20189 20190 20191 0 c 3 does not represent an automaton state. c -(-b^{125, 3}_2 ∧ b^{125, 3}_1 ∧ b^{125, 3}_0 ∧ true) c in CNF: c b^{125, 3}_2 ∨ -b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ false c in DIMACS: 20189 -20190 -20191 0 c -3 does not represent an automaton state. c -( b^{125, 3}_2 ∧ b^{125, 3}_1 ∧ b^{125, 3}_0 ∧ true) c in CNF: c -b^{125, 3}_2 ∨ -b^{125, 3}_1 ∨ -b^{125, 3}_0 ∨ false c in DIMACS: -20189 -20190 -20191 0 c i = 4 c -2+1 --> -1 c ( b^{125, 4}_2 ∧ b^{125, 4}_1 ∧ -b^{125, 4}_0 ∧ p_500) -> ( b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ b^{125, 5}_0) c in CNF: c -b^{125, 4}_2 ∨ -b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ -p_500 ∨ b^{125, 5}_2 c -b^{125, 4}_2 ∨ -b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ -p_500 ∨ -b^{125, 5}_1 c -b^{125, 4}_2 ∨ -b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ -p_500 ∨ b^{125, 5}_0 c in DIMACS: -20192 -20193 20194 -500 20195 0 -20192 -20193 20194 -500 -20196 0 -20192 -20193 20194 -500 20197 0 c -1+1 --> 0 c ( b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ b^{125, 4}_0 ∧ p_500) -> (-b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ -b^{125, 5}_0) c in CNF: c -b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ -p_500 ∨ -b^{125, 5}_2 c -b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ -p_500 ∨ -b^{125, 5}_1 c -b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ -p_500 ∨ -b^{125, 5}_0 c in DIMACS: -20192 20193 -20194 -500 -20195 0 -20192 20193 -20194 -500 -20196 0 -20192 20193 -20194 -500 -20197 0 c 0+1 --> 1 c (-b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ -b^{125, 4}_0 ∧ p_500) -> (-b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ b^{125, 5}_0) c in CNF: c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ -p_500 ∨ -b^{125, 5}_2 c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ -p_500 ∨ -b^{125, 5}_1 c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ -p_500 ∨ b^{125, 5}_0 c in DIMACS: 20192 20193 20194 -500 -20195 0 20192 20193 20194 -500 -20196 0 20192 20193 20194 -500 20197 0 c 1+1 --> 2 c (-b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ b^{125, 4}_0 ∧ p_500) -> (-b^{125, 5}_2 ∧ b^{125, 5}_1 ∧ -b^{125, 5}_0) c in CNF: c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ -p_500 ∨ -b^{125, 5}_2 c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ -p_500 ∨ b^{125, 5}_1 c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ -p_500 ∨ -b^{125, 5}_0 c in DIMACS: 20192 20193 -20194 -500 -20195 0 20192 20193 -20194 -500 20196 0 20192 20193 -20194 -500 -20197 0 c 2+1 --> break c (-b^{125, 4}_2 ∧ b^{125, 4}_1 ∧ -b^{125, 4}_0 ∧ p_500) -> break c in CNF: c b^{125, 4}_2 ∨ -b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ -p_500 ∨ break c in DIMACS: 20192 -20193 20194 -500 1162 0 c 2-1 --> 1 c (-b^{125, 4}_2 ∧ b^{125, 4}_1 ∧ -b^{125, 4}_0 ∧ -p_500) -> (-b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ b^{125, 5}_0) c in CNF: c b^{125, 4}_2 ∨ -b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ p_500 ∨ -b^{125, 5}_2 c b^{125, 4}_2 ∨ -b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ p_500 ∨ -b^{125, 5}_1 c b^{125, 4}_2 ∨ -b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ p_500 ∨ b^{125, 5}_0 c in DIMACS: 20192 -20193 20194 500 -20195 0 20192 -20193 20194 500 -20196 0 20192 -20193 20194 500 20197 0 c 1-1 --> 0 c (-b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ b^{125, 4}_0 ∧ -p_500) -> (-b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ -b^{125, 5}_0) c in CNF: c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ p_500 ∨ -b^{125, 5}_2 c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ p_500 ∨ -b^{125, 5}_1 c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ p_500 ∨ -b^{125, 5}_0 c in DIMACS: 20192 20193 -20194 500 -20195 0 20192 20193 -20194 500 -20196 0 20192 20193 -20194 500 -20197 0 c 0-1 --> -1 c (-b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ -b^{125, 4}_0 ∧ -p_500) -> ( b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ b^{125, 5}_0) c in CNF: c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ p_500 ∨ b^{125, 5}_2 c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ p_500 ∨ -b^{125, 5}_1 c b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ p_500 ∨ b^{125, 5}_0 c in DIMACS: 20192 20193 20194 500 20195 0 20192 20193 20194 500 -20196 0 20192 20193 20194 500 20197 0 c -1-1 --> -2 c ( b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ b^{125, 4}_0 ∧ -p_500) -> ( b^{125, 5}_2 ∧ b^{125, 5}_1 ∧ -b^{125, 5}_0) c in CNF: c -b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ p_500 ∨ b^{125, 5}_2 c -b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ p_500 ∨ b^{125, 5}_1 c -b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ p_500 ∨ -b^{125, 5}_0 c in DIMACS: -20192 20193 -20194 500 20195 0 -20192 20193 -20194 500 20196 0 -20192 20193 -20194 500 -20197 0 c -2-1 --> break c ( b^{125, 4}_2 ∧ b^{125, 4}_1 ∧ -b^{125, 4}_0 ∧ -p_500) -> break c in CNF: c -b^{125, 4}_2 ∨ -b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ p_500 ∨ break c in DIMACS: -20192 -20193 20194 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{125, 4}_2 ∧ -b^{125, 4}_1 ∧ -b^{125, 4}_0 ∧ true) c in CNF: c -b^{125, 4}_2 ∨ b^{125, 4}_1 ∨ b^{125, 4}_0 ∨ false c in DIMACS: -20192 20193 20194 0 c 3 does not represent an automaton state. c -(-b^{125, 4}_2 ∧ b^{125, 4}_1 ∧ b^{125, 4}_0 ∧ true) c in CNF: c b^{125, 4}_2 ∨ -b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ false c in DIMACS: 20192 -20193 -20194 0 c -3 does not represent an automaton state. c -( b^{125, 4}_2 ∧ b^{125, 4}_1 ∧ b^{125, 4}_0 ∧ true) c in CNF: c -b^{125, 4}_2 ∨ -b^{125, 4}_1 ∨ -b^{125, 4}_0 ∨ false c in DIMACS: -20192 -20193 -20194 0 c i = 5 c -2+1 --> -1 c ( b^{125, 5}_2 ∧ b^{125, 5}_1 ∧ -b^{125, 5}_0 ∧ p_625) -> ( b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ b^{125, 6}_0) c in CNF: c -b^{125, 5}_2 ∨ -b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ -p_625 ∨ b^{125, 6}_2 c -b^{125, 5}_2 ∨ -b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ -p_625 ∨ -b^{125, 6}_1 c -b^{125, 5}_2 ∨ -b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ -p_625 ∨ b^{125, 6}_0 c in DIMACS: -20195 -20196 20197 -625 20198 0 -20195 -20196 20197 -625 -20199 0 -20195 -20196 20197 -625 20200 0 c -1+1 --> 0 c ( b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ b^{125, 5}_0 ∧ p_625) -> (-b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ -b^{125, 6}_0) c in CNF: c -b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ -p_625 ∨ -b^{125, 6}_2 c -b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ -p_625 ∨ -b^{125, 6}_1 c -b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ -p_625 ∨ -b^{125, 6}_0 c in DIMACS: -20195 20196 -20197 -625 -20198 0 -20195 20196 -20197 -625 -20199 0 -20195 20196 -20197 -625 -20200 0 c 0+1 --> 1 c (-b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ -b^{125, 5}_0 ∧ p_625) -> (-b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ b^{125, 6}_0) c in CNF: c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ -p_625 ∨ -b^{125, 6}_2 c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ -p_625 ∨ -b^{125, 6}_1 c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ -p_625 ∨ b^{125, 6}_0 c in DIMACS: 20195 20196 20197 -625 -20198 0 20195 20196 20197 -625 -20199 0 20195 20196 20197 -625 20200 0 c 1+1 --> 2 c (-b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ b^{125, 5}_0 ∧ p_625) -> (-b^{125, 6}_2 ∧ b^{125, 6}_1 ∧ -b^{125, 6}_0) c in CNF: c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ -p_625 ∨ -b^{125, 6}_2 c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ -p_625 ∨ b^{125, 6}_1 c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ -p_625 ∨ -b^{125, 6}_0 c in DIMACS: 20195 20196 -20197 -625 -20198 0 20195 20196 -20197 -625 20199 0 20195 20196 -20197 -625 -20200 0 c 2+1 --> break c (-b^{125, 5}_2 ∧ b^{125, 5}_1 ∧ -b^{125, 5}_0 ∧ p_625) -> break c in CNF: c b^{125, 5}_2 ∨ -b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ -p_625 ∨ break c in DIMACS: 20195 -20196 20197 -625 1162 0 c 2-1 --> 1 c (-b^{125, 5}_2 ∧ b^{125, 5}_1 ∧ -b^{125, 5}_0 ∧ -p_625) -> (-b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ b^{125, 6}_0) c in CNF: c b^{125, 5}_2 ∨ -b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ p_625 ∨ -b^{125, 6}_2 c b^{125, 5}_2 ∨ -b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ p_625 ∨ -b^{125, 6}_1 c b^{125, 5}_2 ∨ -b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ p_625 ∨ b^{125, 6}_0 c in DIMACS: 20195 -20196 20197 625 -20198 0 20195 -20196 20197 625 -20199 0 20195 -20196 20197 625 20200 0 c 1-1 --> 0 c (-b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ b^{125, 5}_0 ∧ -p_625) -> (-b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ -b^{125, 6}_0) c in CNF: c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ p_625 ∨ -b^{125, 6}_2 c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ p_625 ∨ -b^{125, 6}_1 c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ p_625 ∨ -b^{125, 6}_0 c in DIMACS: 20195 20196 -20197 625 -20198 0 20195 20196 -20197 625 -20199 0 20195 20196 -20197 625 -20200 0 c 0-1 --> -1 c (-b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ -b^{125, 5}_0 ∧ -p_625) -> ( b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ b^{125, 6}_0) c in CNF: c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ p_625 ∨ b^{125, 6}_2 c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ p_625 ∨ -b^{125, 6}_1 c b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ p_625 ∨ b^{125, 6}_0 c in DIMACS: 20195 20196 20197 625 20198 0 20195 20196 20197 625 -20199 0 20195 20196 20197 625 20200 0 c -1-1 --> -2 c ( b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ b^{125, 5}_0 ∧ -p_625) -> ( b^{125, 6}_2 ∧ b^{125, 6}_1 ∧ -b^{125, 6}_0) c in CNF: c -b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ p_625 ∨ b^{125, 6}_2 c -b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ p_625 ∨ b^{125, 6}_1 c -b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ p_625 ∨ -b^{125, 6}_0 c in DIMACS: -20195 20196 -20197 625 20198 0 -20195 20196 -20197 625 20199 0 -20195 20196 -20197 625 -20200 0 c -2-1 --> break c ( b^{125, 5}_2 ∧ b^{125, 5}_1 ∧ -b^{125, 5}_0 ∧ -p_625) -> break c in CNF: c -b^{125, 5}_2 ∨ -b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ p_625 ∨ break c in DIMACS: -20195 -20196 20197 625 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{125, 5}_2 ∧ -b^{125, 5}_1 ∧ -b^{125, 5}_0 ∧ true) c in CNF: c -b^{125, 5}_2 ∨ b^{125, 5}_1 ∨ b^{125, 5}_0 ∨ false c in DIMACS: -20195 20196 20197 0 c 3 does not represent an automaton state. c -(-b^{125, 5}_2 ∧ b^{125, 5}_1 ∧ b^{125, 5}_0 ∧ true) c in CNF: c b^{125, 5}_2 ∨ -b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ false c in DIMACS: 20195 -20196 -20197 0 c -3 does not represent an automaton state. c -( b^{125, 5}_2 ∧ b^{125, 5}_1 ∧ b^{125, 5}_0 ∧ true) c in CNF: c -b^{125, 5}_2 ∨ -b^{125, 5}_1 ∨ -b^{125, 5}_0 ∨ false c in DIMACS: -20195 -20196 -20197 0 c i = 6 c -2+1 --> -1 c ( b^{125, 6}_2 ∧ b^{125, 6}_1 ∧ -b^{125, 6}_0 ∧ p_750) -> ( b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ b^{125, 7}_0) c in CNF: c -b^{125, 6}_2 ∨ -b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ -p_750 ∨ b^{125, 7}_2 c -b^{125, 6}_2 ∨ -b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ -p_750 ∨ -b^{125, 7}_1 c -b^{125, 6}_2 ∨ -b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ -p_750 ∨ b^{125, 7}_0 c in DIMACS: -20198 -20199 20200 -750 20201 0 -20198 -20199 20200 -750 -20202 0 -20198 -20199 20200 -750 20203 0 c -1+1 --> 0 c ( b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ b^{125, 6}_0 ∧ p_750) -> (-b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ -b^{125, 7}_0) c in CNF: c -b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ -p_750 ∨ -b^{125, 7}_2 c -b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ -p_750 ∨ -b^{125, 7}_1 c -b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ -p_750 ∨ -b^{125, 7}_0 c in DIMACS: -20198 20199 -20200 -750 -20201 0 -20198 20199 -20200 -750 -20202 0 -20198 20199 -20200 -750 -20203 0 c 0+1 --> 1 c (-b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ -b^{125, 6}_0 ∧ p_750) -> (-b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ b^{125, 7}_0) c in CNF: c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ -p_750 ∨ -b^{125, 7}_2 c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ -p_750 ∨ -b^{125, 7}_1 c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ -p_750 ∨ b^{125, 7}_0 c in DIMACS: 20198 20199 20200 -750 -20201 0 20198 20199 20200 -750 -20202 0 20198 20199 20200 -750 20203 0 c 1+1 --> 2 c (-b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ b^{125, 6}_0 ∧ p_750) -> (-b^{125, 7}_2 ∧ b^{125, 7}_1 ∧ -b^{125, 7}_0) c in CNF: c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ -p_750 ∨ -b^{125, 7}_2 c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ -p_750 ∨ b^{125, 7}_1 c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ -p_750 ∨ -b^{125, 7}_0 c in DIMACS: 20198 20199 -20200 -750 -20201 0 20198 20199 -20200 -750 20202 0 20198 20199 -20200 -750 -20203 0 c 2+1 --> break c (-b^{125, 6}_2 ∧ b^{125, 6}_1 ∧ -b^{125, 6}_0 ∧ p_750) -> break c in CNF: c b^{125, 6}_2 ∨ -b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ -p_750 ∨ break c in DIMACS: 20198 -20199 20200 -750 1162 0 c 2-1 --> 1 c (-b^{125, 6}_2 ∧ b^{125, 6}_1 ∧ -b^{125, 6}_0 ∧ -p_750) -> (-b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ b^{125, 7}_0) c in CNF: c b^{125, 6}_2 ∨ -b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ p_750 ∨ -b^{125, 7}_2 c b^{125, 6}_2 ∨ -b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ p_750 ∨ -b^{125, 7}_1 c b^{125, 6}_2 ∨ -b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ p_750 ∨ b^{125, 7}_0 c in DIMACS: 20198 -20199 20200 750 -20201 0 20198 -20199 20200 750 -20202 0 20198 -20199 20200 750 20203 0 c 1-1 --> 0 c (-b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ b^{125, 6}_0 ∧ -p_750) -> (-b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ -b^{125, 7}_0) c in CNF: c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ p_750 ∨ -b^{125, 7}_2 c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ p_750 ∨ -b^{125, 7}_1 c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ p_750 ∨ -b^{125, 7}_0 c in DIMACS: 20198 20199 -20200 750 -20201 0 20198 20199 -20200 750 -20202 0 20198 20199 -20200 750 -20203 0 c 0-1 --> -1 c (-b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ -b^{125, 6}_0 ∧ -p_750) -> ( b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ b^{125, 7}_0) c in CNF: c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ p_750 ∨ b^{125, 7}_2 c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ p_750 ∨ -b^{125, 7}_1 c b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ p_750 ∨ b^{125, 7}_0 c in DIMACS: 20198 20199 20200 750 20201 0 20198 20199 20200 750 -20202 0 20198 20199 20200 750 20203 0 c -1-1 --> -2 c ( b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ b^{125, 6}_0 ∧ -p_750) -> ( b^{125, 7}_2 ∧ b^{125, 7}_1 ∧ -b^{125, 7}_0) c in CNF: c -b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ p_750 ∨ b^{125, 7}_2 c -b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ p_750 ∨ b^{125, 7}_1 c -b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ p_750 ∨ -b^{125, 7}_0 c in DIMACS: -20198 20199 -20200 750 20201 0 -20198 20199 -20200 750 20202 0 -20198 20199 -20200 750 -20203 0 c -2-1 --> break c ( b^{125, 6}_2 ∧ b^{125, 6}_1 ∧ -b^{125, 6}_0 ∧ -p_750) -> break c in CNF: c -b^{125, 6}_2 ∨ -b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ p_750 ∨ break c in DIMACS: -20198 -20199 20200 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{125, 6}_2 ∧ -b^{125, 6}_1 ∧ -b^{125, 6}_0 ∧ true) c in CNF: c -b^{125, 6}_2 ∨ b^{125, 6}_1 ∨ b^{125, 6}_0 ∨ false c in DIMACS: -20198 20199 20200 0 c 3 does not represent an automaton state. c -(-b^{125, 6}_2 ∧ b^{125, 6}_1 ∧ b^{125, 6}_0 ∧ true) c in CNF: c b^{125, 6}_2 ∨ -b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ false c in DIMACS: 20198 -20199 -20200 0 c -3 does not represent an automaton state. c -( b^{125, 6}_2 ∧ b^{125, 6}_1 ∧ b^{125, 6}_0 ∧ true) c in CNF: c -b^{125, 6}_2 ∨ -b^{125, 6}_1 ∨ -b^{125, 6}_0 ∨ false c in DIMACS: -20198 -20199 -20200 0 c i = 7 c -2+1 --> -1 c ( b^{125, 7}_2 ∧ b^{125, 7}_1 ∧ -b^{125, 7}_0 ∧ p_875) -> ( b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ b^{125, 8}_0) c in CNF: c -b^{125, 7}_2 ∨ -b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ -p_875 ∨ b^{125, 8}_2 c -b^{125, 7}_2 ∨ -b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ -p_875 ∨ -b^{125, 8}_1 c -b^{125, 7}_2 ∨ -b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ -p_875 ∨ b^{125, 8}_0 c in DIMACS: -20201 -20202 20203 -875 20204 0 -20201 -20202 20203 -875 -20205 0 -20201 -20202 20203 -875 20206 0 c -1+1 --> 0 c ( b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ b^{125, 7}_0 ∧ p_875) -> (-b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ -b^{125, 8}_0) c in CNF: c -b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ -p_875 ∨ -b^{125, 8}_2 c -b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ -p_875 ∨ -b^{125, 8}_1 c -b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ -p_875 ∨ -b^{125, 8}_0 c in DIMACS: -20201 20202 -20203 -875 -20204 0 -20201 20202 -20203 -875 -20205 0 -20201 20202 -20203 -875 -20206 0 c 0+1 --> 1 c (-b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ -b^{125, 7}_0 ∧ p_875) -> (-b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ b^{125, 8}_0) c in CNF: c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ -p_875 ∨ -b^{125, 8}_2 c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ -p_875 ∨ -b^{125, 8}_1 c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ -p_875 ∨ b^{125, 8}_0 c in DIMACS: 20201 20202 20203 -875 -20204 0 20201 20202 20203 -875 -20205 0 20201 20202 20203 -875 20206 0 c 1+1 --> 2 c (-b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ b^{125, 7}_0 ∧ p_875) -> (-b^{125, 8}_2 ∧ b^{125, 8}_1 ∧ -b^{125, 8}_0) c in CNF: c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ -p_875 ∨ -b^{125, 8}_2 c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ -p_875 ∨ b^{125, 8}_1 c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ -p_875 ∨ -b^{125, 8}_0 c in DIMACS: 20201 20202 -20203 -875 -20204 0 20201 20202 -20203 -875 20205 0 20201 20202 -20203 -875 -20206 0 c 2+1 --> break c (-b^{125, 7}_2 ∧ b^{125, 7}_1 ∧ -b^{125, 7}_0 ∧ p_875) -> break c in CNF: c b^{125, 7}_2 ∨ -b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ -p_875 ∨ break c in DIMACS: 20201 -20202 20203 -875 1162 0 c 2-1 --> 1 c (-b^{125, 7}_2 ∧ b^{125, 7}_1 ∧ -b^{125, 7}_0 ∧ -p_875) -> (-b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ b^{125, 8}_0) c in CNF: c b^{125, 7}_2 ∨ -b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ p_875 ∨ -b^{125, 8}_2 c b^{125, 7}_2 ∨ -b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ p_875 ∨ -b^{125, 8}_1 c b^{125, 7}_2 ∨ -b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ p_875 ∨ b^{125, 8}_0 c in DIMACS: 20201 -20202 20203 875 -20204 0 20201 -20202 20203 875 -20205 0 20201 -20202 20203 875 20206 0 c 1-1 --> 0 c (-b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ b^{125, 7}_0 ∧ -p_875) -> (-b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ -b^{125, 8}_0) c in CNF: c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ p_875 ∨ -b^{125, 8}_2 c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ p_875 ∨ -b^{125, 8}_1 c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ p_875 ∨ -b^{125, 8}_0 c in DIMACS: 20201 20202 -20203 875 -20204 0 20201 20202 -20203 875 -20205 0 20201 20202 -20203 875 -20206 0 c 0-1 --> -1 c (-b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ -b^{125, 7}_0 ∧ -p_875) -> ( b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ b^{125, 8}_0) c in CNF: c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ p_875 ∨ b^{125, 8}_2 c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ p_875 ∨ -b^{125, 8}_1 c b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ p_875 ∨ b^{125, 8}_0 c in DIMACS: 20201 20202 20203 875 20204 0 20201 20202 20203 875 -20205 0 20201 20202 20203 875 20206 0 c -1-1 --> -2 c ( b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ b^{125, 7}_0 ∧ -p_875) -> ( b^{125, 8}_2 ∧ b^{125, 8}_1 ∧ -b^{125, 8}_0) c in CNF: c -b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ p_875 ∨ b^{125, 8}_2 c -b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ p_875 ∨ b^{125, 8}_1 c -b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ p_875 ∨ -b^{125, 8}_0 c in DIMACS: -20201 20202 -20203 875 20204 0 -20201 20202 -20203 875 20205 0 -20201 20202 -20203 875 -20206 0 c -2-1 --> break c ( b^{125, 7}_2 ∧ b^{125, 7}_1 ∧ -b^{125, 7}_0 ∧ -p_875) -> break c in CNF: c -b^{125, 7}_2 ∨ -b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ p_875 ∨ break c in DIMACS: -20201 -20202 20203 875 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{125, 7}_2 ∧ -b^{125, 7}_1 ∧ -b^{125, 7}_0 ∧ true) c in CNF: c -b^{125, 7}_2 ∨ b^{125, 7}_1 ∨ b^{125, 7}_0 ∨ false c in DIMACS: -20201 20202 20203 0 c 3 does not represent an automaton state. c -(-b^{125, 7}_2 ∧ b^{125, 7}_1 ∧ b^{125, 7}_0 ∧ true) c in CNF: c b^{125, 7}_2 ∨ -b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ false c in DIMACS: 20201 -20202 -20203 0 c -3 does not represent an automaton state. c -( b^{125, 7}_2 ∧ b^{125, 7}_1 ∧ b^{125, 7}_0 ∧ true) c in CNF: c -b^{125, 7}_2 ∨ -b^{125, 7}_1 ∨ -b^{125, 7}_0 ∨ false c in DIMACS: -20201 -20202 -20203 0 c i = 8 c -2+1 --> -1 c ( b^{125, 8}_2 ∧ b^{125, 8}_1 ∧ -b^{125, 8}_0 ∧ p_1000) -> ( b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ b^{125, 9}_0) c in CNF: c -b^{125, 8}_2 ∨ -b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ -p_1000 ∨ b^{125, 9}_2 c -b^{125, 8}_2 ∨ -b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ -p_1000 ∨ -b^{125, 9}_1 c -b^{125, 8}_2 ∨ -b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ -p_1000 ∨ b^{125, 9}_0 c in DIMACS: -20204 -20205 20206 -1000 20207 0 -20204 -20205 20206 -1000 -20208 0 -20204 -20205 20206 -1000 20209 0 c -1+1 --> 0 c ( b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ b^{125, 8}_0 ∧ p_1000) -> (-b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ -b^{125, 9}_0) c in CNF: c -b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ -p_1000 ∨ -b^{125, 9}_2 c -b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ -p_1000 ∨ -b^{125, 9}_1 c -b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ -p_1000 ∨ -b^{125, 9}_0 c in DIMACS: -20204 20205 -20206 -1000 -20207 0 -20204 20205 -20206 -1000 -20208 0 -20204 20205 -20206 -1000 -20209 0 c 0+1 --> 1 c (-b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ -b^{125, 8}_0 ∧ p_1000) -> (-b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ b^{125, 9}_0) c in CNF: c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ -p_1000 ∨ -b^{125, 9}_2 c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ -p_1000 ∨ -b^{125, 9}_1 c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ -p_1000 ∨ b^{125, 9}_0 c in DIMACS: 20204 20205 20206 -1000 -20207 0 20204 20205 20206 -1000 -20208 0 20204 20205 20206 -1000 20209 0 c 1+1 --> 2 c (-b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ b^{125, 8}_0 ∧ p_1000) -> (-b^{125, 9}_2 ∧ b^{125, 9}_1 ∧ -b^{125, 9}_0) c in CNF: c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ -p_1000 ∨ -b^{125, 9}_2 c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ -p_1000 ∨ b^{125, 9}_1 c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ -p_1000 ∨ -b^{125, 9}_0 c in DIMACS: 20204 20205 -20206 -1000 -20207 0 20204 20205 -20206 -1000 20208 0 20204 20205 -20206 -1000 -20209 0 c 2+1 --> break c (-b^{125, 8}_2 ∧ b^{125, 8}_1 ∧ -b^{125, 8}_0 ∧ p_1000) -> break c in CNF: c b^{125, 8}_2 ∨ -b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ -p_1000 ∨ break c in DIMACS: 20204 -20205 20206 -1000 1162 0 c 2-1 --> 1 c (-b^{125, 8}_2 ∧ b^{125, 8}_1 ∧ -b^{125, 8}_0 ∧ -p_1000) -> (-b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ b^{125, 9}_0) c in CNF: c b^{125, 8}_2 ∨ -b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ p_1000 ∨ -b^{125, 9}_2 c b^{125, 8}_2 ∨ -b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ p_1000 ∨ -b^{125, 9}_1 c b^{125, 8}_2 ∨ -b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ p_1000 ∨ b^{125, 9}_0 c in DIMACS: 20204 -20205 20206 1000 -20207 0 20204 -20205 20206 1000 -20208 0 20204 -20205 20206 1000 20209 0 c 1-1 --> 0 c (-b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ b^{125, 8}_0 ∧ -p_1000) -> (-b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ -b^{125, 9}_0) c in CNF: c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ p_1000 ∨ -b^{125, 9}_2 c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ p_1000 ∨ -b^{125, 9}_1 c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ p_1000 ∨ -b^{125, 9}_0 c in DIMACS: 20204 20205 -20206 1000 -20207 0 20204 20205 -20206 1000 -20208 0 20204 20205 -20206 1000 -20209 0 c 0-1 --> -1 c (-b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ -b^{125, 8}_0 ∧ -p_1000) -> ( b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ b^{125, 9}_0) c in CNF: c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ p_1000 ∨ b^{125, 9}_2 c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ p_1000 ∨ -b^{125, 9}_1 c b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ p_1000 ∨ b^{125, 9}_0 c in DIMACS: 20204 20205 20206 1000 20207 0 20204 20205 20206 1000 -20208 0 20204 20205 20206 1000 20209 0 c -1-1 --> -2 c ( b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ b^{125, 8}_0 ∧ -p_1000) -> ( b^{125, 9}_2 ∧ b^{125, 9}_1 ∧ -b^{125, 9}_0) c in CNF: c -b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ p_1000 ∨ b^{125, 9}_2 c -b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ p_1000 ∨ b^{125, 9}_1 c -b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ p_1000 ∨ -b^{125, 9}_0 c in DIMACS: -20204 20205 -20206 1000 20207 0 -20204 20205 -20206 1000 20208 0 -20204 20205 -20206 1000 -20209 0 c -2-1 --> break c ( b^{125, 8}_2 ∧ b^{125, 8}_1 ∧ -b^{125, 8}_0 ∧ -p_1000) -> break c in CNF: c -b^{125, 8}_2 ∨ -b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ p_1000 ∨ break c in DIMACS: -20204 -20205 20206 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{125, 8}_2 ∧ -b^{125, 8}_1 ∧ -b^{125, 8}_0 ∧ true) c in CNF: c -b^{125, 8}_2 ∨ b^{125, 8}_1 ∨ b^{125, 8}_0 ∨ false c in DIMACS: -20204 20205 20206 0 c 3 does not represent an automaton state. c -(-b^{125, 8}_2 ∧ b^{125, 8}_1 ∧ b^{125, 8}_0 ∧ true) c in CNF: c b^{125, 8}_2 ∨ -b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ false c in DIMACS: 20204 -20205 -20206 0 c -3 does not represent an automaton state. c -( b^{125, 8}_2 ∧ b^{125, 8}_1 ∧ b^{125, 8}_0 ∧ true) c in CNF: c -b^{125, 8}_2 ∨ -b^{125, 8}_1 ∨ -b^{125, 8}_0 ∨ false c in DIMACS: -20204 -20205 -20206 0 c i = 9 c -2+1 --> -1 c ( b^{125, 9}_2 ∧ b^{125, 9}_1 ∧ -b^{125, 9}_0 ∧ p_1125) -> ( b^{125, 10}_2 ∧ -b^{125, 10}_1 ∧ b^{125, 10}_0) c in CNF: c -b^{125, 9}_2 ∨ -b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ -p_1125 ∨ b^{125, 10}_2 c -b^{125, 9}_2 ∨ -b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ -p_1125 ∨ -b^{125, 10}_1 c -b^{125, 9}_2 ∨ -b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ -p_1125 ∨ b^{125, 10}_0 c in DIMACS: -20207 -20208 20209 -1125 20210 0 -20207 -20208 20209 -1125 -20211 0 -20207 -20208 20209 -1125 20212 0 c -1+1 --> 0 c ( b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ b^{125, 9}_0 ∧ p_1125) -> (-b^{125, 10}_2 ∧ -b^{125, 10}_1 ∧ -b^{125, 10}_0) c in CNF: c -b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ -p_1125 ∨ -b^{125, 10}_2 c -b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ -p_1125 ∨ -b^{125, 10}_1 c -b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ -p_1125 ∨ -b^{125, 10}_0 c in DIMACS: -20207 20208 -20209 -1125 -20210 0 -20207 20208 -20209 -1125 -20211 0 -20207 20208 -20209 -1125 -20212 0 c 0+1 --> 1 c (-b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ -b^{125, 9}_0 ∧ p_1125) -> (-b^{125, 10}_2 ∧ -b^{125, 10}_1 ∧ b^{125, 10}_0) c in CNF: c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ -p_1125 ∨ -b^{125, 10}_2 c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ -p_1125 ∨ -b^{125, 10}_1 c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ -p_1125 ∨ b^{125, 10}_0 c in DIMACS: 20207 20208 20209 -1125 -20210 0 20207 20208 20209 -1125 -20211 0 20207 20208 20209 -1125 20212 0 c 1+1 --> 2 c (-b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ b^{125, 9}_0 ∧ p_1125) -> (-b^{125, 10}_2 ∧ b^{125, 10}_1 ∧ -b^{125, 10}_0) c in CNF: c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ -p_1125 ∨ -b^{125, 10}_2 c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ -p_1125 ∨ b^{125, 10}_1 c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ -p_1125 ∨ -b^{125, 10}_0 c in DIMACS: 20207 20208 -20209 -1125 -20210 0 20207 20208 -20209 -1125 20211 0 20207 20208 -20209 -1125 -20212 0 c 2+1 --> break c (-b^{125, 9}_2 ∧ b^{125, 9}_1 ∧ -b^{125, 9}_0 ∧ p_1125) -> break c in CNF: c b^{125, 9}_2 ∨ -b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ -p_1125 ∨ break c in DIMACS: 20207 -20208 20209 -1125 1162 0 c 2-1 --> 1 c (-b^{125, 9}_2 ∧ b^{125, 9}_1 ∧ -b^{125, 9}_0 ∧ -p_1125) -> (-b^{125, 10}_2 ∧ -b^{125, 10}_1 ∧ b^{125, 10}_0) c in CNF: c b^{125, 9}_2 ∨ -b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ p_1125 ∨ -b^{125, 10}_2 c b^{125, 9}_2 ∨ -b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ p_1125 ∨ -b^{125, 10}_1 c b^{125, 9}_2 ∨ -b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ p_1125 ∨ b^{125, 10}_0 c in DIMACS: 20207 -20208 20209 1125 -20210 0 20207 -20208 20209 1125 -20211 0 20207 -20208 20209 1125 20212 0 c 1-1 --> 0 c (-b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ b^{125, 9}_0 ∧ -p_1125) -> (-b^{125, 10}_2 ∧ -b^{125, 10}_1 ∧ -b^{125, 10}_0) c in CNF: c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ p_1125 ∨ -b^{125, 10}_2 c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ p_1125 ∨ -b^{125, 10}_1 c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ p_1125 ∨ -b^{125, 10}_0 c in DIMACS: 20207 20208 -20209 1125 -20210 0 20207 20208 -20209 1125 -20211 0 20207 20208 -20209 1125 -20212 0 c 0-1 --> -1 c (-b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ -b^{125, 9}_0 ∧ -p_1125) -> ( b^{125, 10}_2 ∧ -b^{125, 10}_1 ∧ b^{125, 10}_0) c in CNF: c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ p_1125 ∨ b^{125, 10}_2 c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ p_1125 ∨ -b^{125, 10}_1 c b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ p_1125 ∨ b^{125, 10}_0 c in DIMACS: 20207 20208 20209 1125 20210 0 20207 20208 20209 1125 -20211 0 20207 20208 20209 1125 20212 0 c -1-1 --> -2 c ( b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ b^{125, 9}_0 ∧ -p_1125) -> ( b^{125, 10}_2 ∧ b^{125, 10}_1 ∧ -b^{125, 10}_0) c in CNF: c -b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ p_1125 ∨ b^{125, 10}_2 c -b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ p_1125 ∨ b^{125, 10}_1 c -b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ p_1125 ∨ -b^{125, 10}_0 c in DIMACS: -20207 20208 -20209 1125 20210 0 -20207 20208 -20209 1125 20211 0 -20207 20208 -20209 1125 -20212 0 c -2-1 --> break c ( b^{125, 9}_2 ∧ b^{125, 9}_1 ∧ -b^{125, 9}_0 ∧ -p_1125) -> break c in CNF: c -b^{125, 9}_2 ∨ -b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ p_1125 ∨ break c in DIMACS: -20207 -20208 20209 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{125, 9}_2 ∧ -b^{125, 9}_1 ∧ -b^{125, 9}_0 ∧ true) c in CNF: c -b^{125, 9}_2 ∨ b^{125, 9}_1 ∨ b^{125, 9}_0 ∨ false c in DIMACS: -20207 20208 20209 0 c 3 does not represent an automaton state. c -(-b^{125, 9}_2 ∧ b^{125, 9}_1 ∧ b^{125, 9}_0 ∧ true) c in CNF: c b^{125, 9}_2 ∨ -b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ false c in DIMACS: 20207 -20208 -20209 0 c -3 does not represent an automaton state. c -( b^{125, 9}_2 ∧ b^{125, 9}_1 ∧ b^{125, 9}_0 ∧ true) c in CNF: c -b^{125, 9}_2 ∨ -b^{125, 9}_1 ∨ -b^{125, 9}_0 ∨ false c in DIMACS: -20207 -20208 -20209 0 c INIT for k = 126 c -b^{126, 1}_2 c -b^{126, 1}_1 c -b^{126, 1}_0 c in DIMACS: -20213 0 -20214 0 -20215 0 c Transitions for k = 126 c i = 1 c -2+1 --> -1 c ( b^{126, 1}_2 ∧ b^{126, 1}_1 ∧ -b^{126, 1}_0 ∧ p_126) -> ( b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ b^{126, 2}_0) c in CNF: c -b^{126, 1}_2 ∨ -b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ -p_126 ∨ b^{126, 2}_2 c -b^{126, 1}_2 ∨ -b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ -p_126 ∨ -b^{126, 2}_1 c -b^{126, 1}_2 ∨ -b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ -p_126 ∨ b^{126, 2}_0 c in DIMACS: -20213 -20214 20215 -126 20216 0 -20213 -20214 20215 -126 -20217 0 -20213 -20214 20215 -126 20218 0 c -1+1 --> 0 c ( b^{126, 1}_2 ∧ -b^{126, 1}_1 ∧ b^{126, 1}_0 ∧ p_126) -> (-b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ -b^{126, 2}_0) c in CNF: c -b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ -p_126 ∨ -b^{126, 2}_2 c -b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ -p_126 ∨ -b^{126, 2}_1 c -b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ -p_126 ∨ -b^{126, 2}_0 c in DIMACS: -20213 20214 -20215 -126 -20216 0 -20213 20214 -20215 -126 -20217 0 -20213 20214 -20215 -126 -20218 0 c 0+1 --> 1 c (-b^{126, 1}_2 ∧ -b^{126, 1}_1 ∧ -b^{126, 1}_0 ∧ p_126) -> (-b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ b^{126, 2}_0) c in CNF: c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ -p_126 ∨ -b^{126, 2}_2 c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ -p_126 ∨ -b^{126, 2}_1 c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ -p_126 ∨ b^{126, 2}_0 c in DIMACS: 20213 20214 20215 -126 -20216 0 20213 20214 20215 -126 -20217 0 20213 20214 20215 -126 20218 0 c 1+1 --> 2 c (-b^{126, 1}_2 ∧ -b^{126, 1}_1 ∧ b^{126, 1}_0 ∧ p_126) -> (-b^{126, 2}_2 ∧ b^{126, 2}_1 ∧ -b^{126, 2}_0) c in CNF: c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ -p_126 ∨ -b^{126, 2}_2 c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ -p_126 ∨ b^{126, 2}_1 c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ -p_126 ∨ -b^{126, 2}_0 c in DIMACS: 20213 20214 -20215 -126 -20216 0 20213 20214 -20215 -126 20217 0 20213 20214 -20215 -126 -20218 0 c 2+1 --> break c (-b^{126, 1}_2 ∧ b^{126, 1}_1 ∧ -b^{126, 1}_0 ∧ p_126) -> break c in CNF: c b^{126, 1}_2 ∨ -b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ -p_126 ∨ break c in DIMACS: 20213 -20214 20215 -126 1162 0 c 2-1 --> 1 c (-b^{126, 1}_2 ∧ b^{126, 1}_1 ∧ -b^{126, 1}_0 ∧ -p_126) -> (-b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ b^{126, 2}_0) c in CNF: c b^{126, 1}_2 ∨ -b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ p_126 ∨ -b^{126, 2}_2 c b^{126, 1}_2 ∨ -b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ p_126 ∨ -b^{126, 2}_1 c b^{126, 1}_2 ∨ -b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ p_126 ∨ b^{126, 2}_0 c in DIMACS: 20213 -20214 20215 126 -20216 0 20213 -20214 20215 126 -20217 0 20213 -20214 20215 126 20218 0 c 1-1 --> 0 c (-b^{126, 1}_2 ∧ -b^{126, 1}_1 ∧ b^{126, 1}_0 ∧ -p_126) -> (-b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ -b^{126, 2}_0) c in CNF: c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ p_126 ∨ -b^{126, 2}_2 c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ p_126 ∨ -b^{126, 2}_1 c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ p_126 ∨ -b^{126, 2}_0 c in DIMACS: 20213 20214 -20215 126 -20216 0 20213 20214 -20215 126 -20217 0 20213 20214 -20215 126 -20218 0 c 0-1 --> -1 c (-b^{126, 1}_2 ∧ -b^{126, 1}_1 ∧ -b^{126, 1}_0 ∧ -p_126) -> ( b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ b^{126, 2}_0) c in CNF: c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ p_126 ∨ b^{126, 2}_2 c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ p_126 ∨ -b^{126, 2}_1 c b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ p_126 ∨ b^{126, 2}_0 c in DIMACS: 20213 20214 20215 126 20216 0 20213 20214 20215 126 -20217 0 20213 20214 20215 126 20218 0 c -1-1 --> -2 c ( b^{126, 1}_2 ∧ -b^{126, 1}_1 ∧ b^{126, 1}_0 ∧ -p_126) -> ( b^{126, 2}_2 ∧ b^{126, 2}_1 ∧ -b^{126, 2}_0) c in CNF: c -b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ p_126 ∨ b^{126, 2}_2 c -b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ p_126 ∨ b^{126, 2}_1 c -b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ p_126 ∨ -b^{126, 2}_0 c in DIMACS: -20213 20214 -20215 126 20216 0 -20213 20214 -20215 126 20217 0 -20213 20214 -20215 126 -20218 0 c -2-1 --> break c ( b^{126, 1}_2 ∧ b^{126, 1}_1 ∧ -b^{126, 1}_0 ∧ -p_126) -> break c in CNF: c -b^{126, 1}_2 ∨ -b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ p_126 ∨ break c in DIMACS: -20213 -20214 20215 126 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{126, 1}_2 ∧ -b^{126, 1}_1 ∧ -b^{126, 1}_0 ∧ true) c in CNF: c -b^{126, 1}_2 ∨ b^{126, 1}_1 ∨ b^{126, 1}_0 ∨ false c in DIMACS: -20213 20214 20215 0 c 3 does not represent an automaton state. c -(-b^{126, 1}_2 ∧ b^{126, 1}_1 ∧ b^{126, 1}_0 ∧ true) c in CNF: c b^{126, 1}_2 ∨ -b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ false c in DIMACS: 20213 -20214 -20215 0 c -3 does not represent an automaton state. c -( b^{126, 1}_2 ∧ b^{126, 1}_1 ∧ b^{126, 1}_0 ∧ true) c in CNF: c -b^{126, 1}_2 ∨ -b^{126, 1}_1 ∨ -b^{126, 1}_0 ∨ false c in DIMACS: -20213 -20214 -20215 0 c i = 2 c -2+1 --> -1 c ( b^{126, 2}_2 ∧ b^{126, 2}_1 ∧ -b^{126, 2}_0 ∧ p_252) -> ( b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ b^{126, 3}_0) c in CNF: c -b^{126, 2}_2 ∨ -b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ -p_252 ∨ b^{126, 3}_2 c -b^{126, 2}_2 ∨ -b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ -p_252 ∨ -b^{126, 3}_1 c -b^{126, 2}_2 ∨ -b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ -p_252 ∨ b^{126, 3}_0 c in DIMACS: -20216 -20217 20218 -252 20219 0 -20216 -20217 20218 -252 -20220 0 -20216 -20217 20218 -252 20221 0 c -1+1 --> 0 c ( b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ b^{126, 2}_0 ∧ p_252) -> (-b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ -b^{126, 3}_0) c in CNF: c -b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ -p_252 ∨ -b^{126, 3}_2 c -b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ -p_252 ∨ -b^{126, 3}_1 c -b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ -p_252 ∨ -b^{126, 3}_0 c in DIMACS: -20216 20217 -20218 -252 -20219 0 -20216 20217 -20218 -252 -20220 0 -20216 20217 -20218 -252 -20221 0 c 0+1 --> 1 c (-b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ -b^{126, 2}_0 ∧ p_252) -> (-b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ b^{126, 3}_0) c in CNF: c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ -p_252 ∨ -b^{126, 3}_2 c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ -p_252 ∨ -b^{126, 3}_1 c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ -p_252 ∨ b^{126, 3}_0 c in DIMACS: 20216 20217 20218 -252 -20219 0 20216 20217 20218 -252 -20220 0 20216 20217 20218 -252 20221 0 c 1+1 --> 2 c (-b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ b^{126, 2}_0 ∧ p_252) -> (-b^{126, 3}_2 ∧ b^{126, 3}_1 ∧ -b^{126, 3}_0) c in CNF: c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ -p_252 ∨ -b^{126, 3}_2 c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ -p_252 ∨ b^{126, 3}_1 c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ -p_252 ∨ -b^{126, 3}_0 c in DIMACS: 20216 20217 -20218 -252 -20219 0 20216 20217 -20218 -252 20220 0 20216 20217 -20218 -252 -20221 0 c 2+1 --> break c (-b^{126, 2}_2 ∧ b^{126, 2}_1 ∧ -b^{126, 2}_0 ∧ p_252) -> break c in CNF: c b^{126, 2}_2 ∨ -b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ -p_252 ∨ break c in DIMACS: 20216 -20217 20218 -252 1162 0 c 2-1 --> 1 c (-b^{126, 2}_2 ∧ b^{126, 2}_1 ∧ -b^{126, 2}_0 ∧ -p_252) -> (-b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ b^{126, 3}_0) c in CNF: c b^{126, 2}_2 ∨ -b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ p_252 ∨ -b^{126, 3}_2 c b^{126, 2}_2 ∨ -b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ p_252 ∨ -b^{126, 3}_1 c b^{126, 2}_2 ∨ -b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ p_252 ∨ b^{126, 3}_0 c in DIMACS: 20216 -20217 20218 252 -20219 0 20216 -20217 20218 252 -20220 0 20216 -20217 20218 252 20221 0 c 1-1 --> 0 c (-b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ b^{126, 2}_0 ∧ -p_252) -> (-b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ -b^{126, 3}_0) c in CNF: c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ p_252 ∨ -b^{126, 3}_2 c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ p_252 ∨ -b^{126, 3}_1 c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ p_252 ∨ -b^{126, 3}_0 c in DIMACS: 20216 20217 -20218 252 -20219 0 20216 20217 -20218 252 -20220 0 20216 20217 -20218 252 -20221 0 c 0-1 --> -1 c (-b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ -b^{126, 2}_0 ∧ -p_252) -> ( b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ b^{126, 3}_0) c in CNF: c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ p_252 ∨ b^{126, 3}_2 c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ p_252 ∨ -b^{126, 3}_1 c b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ p_252 ∨ b^{126, 3}_0 c in DIMACS: 20216 20217 20218 252 20219 0 20216 20217 20218 252 -20220 0 20216 20217 20218 252 20221 0 c -1-1 --> -2 c ( b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ b^{126, 2}_0 ∧ -p_252) -> ( b^{126, 3}_2 ∧ b^{126, 3}_1 ∧ -b^{126, 3}_0) c in CNF: c -b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ p_252 ∨ b^{126, 3}_2 c -b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ p_252 ∨ b^{126, 3}_1 c -b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ p_252 ∨ -b^{126, 3}_0 c in DIMACS: -20216 20217 -20218 252 20219 0 -20216 20217 -20218 252 20220 0 -20216 20217 -20218 252 -20221 0 c -2-1 --> break c ( b^{126, 2}_2 ∧ b^{126, 2}_1 ∧ -b^{126, 2}_0 ∧ -p_252) -> break c in CNF: c -b^{126, 2}_2 ∨ -b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ p_252 ∨ break c in DIMACS: -20216 -20217 20218 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{126, 2}_2 ∧ -b^{126, 2}_1 ∧ -b^{126, 2}_0 ∧ true) c in CNF: c -b^{126, 2}_2 ∨ b^{126, 2}_1 ∨ b^{126, 2}_0 ∨ false c in DIMACS: -20216 20217 20218 0 c 3 does not represent an automaton state. c -(-b^{126, 2}_2 ∧ b^{126, 2}_1 ∧ b^{126, 2}_0 ∧ true) c in CNF: c b^{126, 2}_2 ∨ -b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ false c in DIMACS: 20216 -20217 -20218 0 c -3 does not represent an automaton state. c -( b^{126, 2}_2 ∧ b^{126, 2}_1 ∧ b^{126, 2}_0 ∧ true) c in CNF: c -b^{126, 2}_2 ∨ -b^{126, 2}_1 ∨ -b^{126, 2}_0 ∨ false c in DIMACS: -20216 -20217 -20218 0 c i = 3 c -2+1 --> -1 c ( b^{126, 3}_2 ∧ b^{126, 3}_1 ∧ -b^{126, 3}_0 ∧ p_378) -> ( b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ b^{126, 4}_0) c in CNF: c -b^{126, 3}_2 ∨ -b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ -p_378 ∨ b^{126, 4}_2 c -b^{126, 3}_2 ∨ -b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ -p_378 ∨ -b^{126, 4}_1 c -b^{126, 3}_2 ∨ -b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ -p_378 ∨ b^{126, 4}_0 c in DIMACS: -20219 -20220 20221 -378 20222 0 -20219 -20220 20221 -378 -20223 0 -20219 -20220 20221 -378 20224 0 c -1+1 --> 0 c ( b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ b^{126, 3}_0 ∧ p_378) -> (-b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ -b^{126, 4}_0) c in CNF: c -b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ -p_378 ∨ -b^{126, 4}_2 c -b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ -p_378 ∨ -b^{126, 4}_1 c -b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ -p_378 ∨ -b^{126, 4}_0 c in DIMACS: -20219 20220 -20221 -378 -20222 0 -20219 20220 -20221 -378 -20223 0 -20219 20220 -20221 -378 -20224 0 c 0+1 --> 1 c (-b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ -b^{126, 3}_0 ∧ p_378) -> (-b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ b^{126, 4}_0) c in CNF: c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ -p_378 ∨ -b^{126, 4}_2 c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ -p_378 ∨ -b^{126, 4}_1 c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ -p_378 ∨ b^{126, 4}_0 c in DIMACS: 20219 20220 20221 -378 -20222 0 20219 20220 20221 -378 -20223 0 20219 20220 20221 -378 20224 0 c 1+1 --> 2 c (-b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ b^{126, 3}_0 ∧ p_378) -> (-b^{126, 4}_2 ∧ b^{126, 4}_1 ∧ -b^{126, 4}_0) c in CNF: c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ -p_378 ∨ -b^{126, 4}_2 c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ -p_378 ∨ b^{126, 4}_1 c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ -p_378 ∨ -b^{126, 4}_0 c in DIMACS: 20219 20220 -20221 -378 -20222 0 20219 20220 -20221 -378 20223 0 20219 20220 -20221 -378 -20224 0 c 2+1 --> break c (-b^{126, 3}_2 ∧ b^{126, 3}_1 ∧ -b^{126, 3}_0 ∧ p_378) -> break c in CNF: c b^{126, 3}_2 ∨ -b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ -p_378 ∨ break c in DIMACS: 20219 -20220 20221 -378 1162 0 c 2-1 --> 1 c (-b^{126, 3}_2 ∧ b^{126, 3}_1 ∧ -b^{126, 3}_0 ∧ -p_378) -> (-b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ b^{126, 4}_0) c in CNF: c b^{126, 3}_2 ∨ -b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ p_378 ∨ -b^{126, 4}_2 c b^{126, 3}_2 ∨ -b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ p_378 ∨ -b^{126, 4}_1 c b^{126, 3}_2 ∨ -b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ p_378 ∨ b^{126, 4}_0 c in DIMACS: 20219 -20220 20221 378 -20222 0 20219 -20220 20221 378 -20223 0 20219 -20220 20221 378 20224 0 c 1-1 --> 0 c (-b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ b^{126, 3}_0 ∧ -p_378) -> (-b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ -b^{126, 4}_0) c in CNF: c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ p_378 ∨ -b^{126, 4}_2 c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ p_378 ∨ -b^{126, 4}_1 c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ p_378 ∨ -b^{126, 4}_0 c in DIMACS: 20219 20220 -20221 378 -20222 0 20219 20220 -20221 378 -20223 0 20219 20220 -20221 378 -20224 0 c 0-1 --> -1 c (-b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ -b^{126, 3}_0 ∧ -p_378) -> ( b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ b^{126, 4}_0) c in CNF: c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ p_378 ∨ b^{126, 4}_2 c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ p_378 ∨ -b^{126, 4}_1 c b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ p_378 ∨ b^{126, 4}_0 c in DIMACS: 20219 20220 20221 378 20222 0 20219 20220 20221 378 -20223 0 20219 20220 20221 378 20224 0 c -1-1 --> -2 c ( b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ b^{126, 3}_0 ∧ -p_378) -> ( b^{126, 4}_2 ∧ b^{126, 4}_1 ∧ -b^{126, 4}_0) c in CNF: c -b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ p_378 ∨ b^{126, 4}_2 c -b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ p_378 ∨ b^{126, 4}_1 c -b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ p_378 ∨ -b^{126, 4}_0 c in DIMACS: -20219 20220 -20221 378 20222 0 -20219 20220 -20221 378 20223 0 -20219 20220 -20221 378 -20224 0 c -2-1 --> break c ( b^{126, 3}_2 ∧ b^{126, 3}_1 ∧ -b^{126, 3}_0 ∧ -p_378) -> break c in CNF: c -b^{126, 3}_2 ∨ -b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ p_378 ∨ break c in DIMACS: -20219 -20220 20221 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{126, 3}_2 ∧ -b^{126, 3}_1 ∧ -b^{126, 3}_0 ∧ true) c in CNF: c -b^{126, 3}_2 ∨ b^{126, 3}_1 ∨ b^{126, 3}_0 ∨ false c in DIMACS: -20219 20220 20221 0 c 3 does not represent an automaton state. c -(-b^{126, 3}_2 ∧ b^{126, 3}_1 ∧ b^{126, 3}_0 ∧ true) c in CNF: c b^{126, 3}_2 ∨ -b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ false c in DIMACS: 20219 -20220 -20221 0 c -3 does not represent an automaton state. c -( b^{126, 3}_2 ∧ b^{126, 3}_1 ∧ b^{126, 3}_0 ∧ true) c in CNF: c -b^{126, 3}_2 ∨ -b^{126, 3}_1 ∨ -b^{126, 3}_0 ∨ false c in DIMACS: -20219 -20220 -20221 0 c i = 4 c -2+1 --> -1 c ( b^{126, 4}_2 ∧ b^{126, 4}_1 ∧ -b^{126, 4}_0 ∧ p_504) -> ( b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ b^{126, 5}_0) c in CNF: c -b^{126, 4}_2 ∨ -b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ -p_504 ∨ b^{126, 5}_2 c -b^{126, 4}_2 ∨ -b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ -p_504 ∨ -b^{126, 5}_1 c -b^{126, 4}_2 ∨ -b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ -p_504 ∨ b^{126, 5}_0 c in DIMACS: -20222 -20223 20224 -504 20225 0 -20222 -20223 20224 -504 -20226 0 -20222 -20223 20224 -504 20227 0 c -1+1 --> 0 c ( b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ b^{126, 4}_0 ∧ p_504) -> (-b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ -b^{126, 5}_0) c in CNF: c -b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ -p_504 ∨ -b^{126, 5}_2 c -b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ -p_504 ∨ -b^{126, 5}_1 c -b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ -p_504 ∨ -b^{126, 5}_0 c in DIMACS: -20222 20223 -20224 -504 -20225 0 -20222 20223 -20224 -504 -20226 0 -20222 20223 -20224 -504 -20227 0 c 0+1 --> 1 c (-b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ -b^{126, 4}_0 ∧ p_504) -> (-b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ b^{126, 5}_0) c in CNF: c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ -p_504 ∨ -b^{126, 5}_2 c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ -p_504 ∨ -b^{126, 5}_1 c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ -p_504 ∨ b^{126, 5}_0 c in DIMACS: 20222 20223 20224 -504 -20225 0 20222 20223 20224 -504 -20226 0 20222 20223 20224 -504 20227 0 c 1+1 --> 2 c (-b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ b^{126, 4}_0 ∧ p_504) -> (-b^{126, 5}_2 ∧ b^{126, 5}_1 ∧ -b^{126, 5}_0) c in CNF: c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ -p_504 ∨ -b^{126, 5}_2 c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ -p_504 ∨ b^{126, 5}_1 c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ -p_504 ∨ -b^{126, 5}_0 c in DIMACS: 20222 20223 -20224 -504 -20225 0 20222 20223 -20224 -504 20226 0 20222 20223 -20224 -504 -20227 0 c 2+1 --> break c (-b^{126, 4}_2 ∧ b^{126, 4}_1 ∧ -b^{126, 4}_0 ∧ p_504) -> break c in CNF: c b^{126, 4}_2 ∨ -b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ -p_504 ∨ break c in DIMACS: 20222 -20223 20224 -504 1162 0 c 2-1 --> 1 c (-b^{126, 4}_2 ∧ b^{126, 4}_1 ∧ -b^{126, 4}_0 ∧ -p_504) -> (-b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ b^{126, 5}_0) c in CNF: c b^{126, 4}_2 ∨ -b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ p_504 ∨ -b^{126, 5}_2 c b^{126, 4}_2 ∨ -b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ p_504 ∨ -b^{126, 5}_1 c b^{126, 4}_2 ∨ -b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ p_504 ∨ b^{126, 5}_0 c in DIMACS: 20222 -20223 20224 504 -20225 0 20222 -20223 20224 504 -20226 0 20222 -20223 20224 504 20227 0 c 1-1 --> 0 c (-b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ b^{126, 4}_0 ∧ -p_504) -> (-b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ -b^{126, 5}_0) c in CNF: c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ p_504 ∨ -b^{126, 5}_2 c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ p_504 ∨ -b^{126, 5}_1 c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ p_504 ∨ -b^{126, 5}_0 c in DIMACS: 20222 20223 -20224 504 -20225 0 20222 20223 -20224 504 -20226 0 20222 20223 -20224 504 -20227 0 c 0-1 --> -1 c (-b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ -b^{126, 4}_0 ∧ -p_504) -> ( b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ b^{126, 5}_0) c in CNF: c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ p_504 ∨ b^{126, 5}_2 c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ p_504 ∨ -b^{126, 5}_1 c b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ p_504 ∨ b^{126, 5}_0 c in DIMACS: 20222 20223 20224 504 20225 0 20222 20223 20224 504 -20226 0 20222 20223 20224 504 20227 0 c -1-1 --> -2 c ( b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ b^{126, 4}_0 ∧ -p_504) -> ( b^{126, 5}_2 ∧ b^{126, 5}_1 ∧ -b^{126, 5}_0) c in CNF: c -b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ p_504 ∨ b^{126, 5}_2 c -b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ p_504 ∨ b^{126, 5}_1 c -b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ p_504 ∨ -b^{126, 5}_0 c in DIMACS: -20222 20223 -20224 504 20225 0 -20222 20223 -20224 504 20226 0 -20222 20223 -20224 504 -20227 0 c -2-1 --> break c ( b^{126, 4}_2 ∧ b^{126, 4}_1 ∧ -b^{126, 4}_0 ∧ -p_504) -> break c in CNF: c -b^{126, 4}_2 ∨ -b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ p_504 ∨ break c in DIMACS: -20222 -20223 20224 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{126, 4}_2 ∧ -b^{126, 4}_1 ∧ -b^{126, 4}_0 ∧ true) c in CNF: c -b^{126, 4}_2 ∨ b^{126, 4}_1 ∨ b^{126, 4}_0 ∨ false c in DIMACS: -20222 20223 20224 0 c 3 does not represent an automaton state. c -(-b^{126, 4}_2 ∧ b^{126, 4}_1 ∧ b^{126, 4}_0 ∧ true) c in CNF: c b^{126, 4}_2 ∨ -b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ false c in DIMACS: 20222 -20223 -20224 0 c -3 does not represent an automaton state. c -( b^{126, 4}_2 ∧ b^{126, 4}_1 ∧ b^{126, 4}_0 ∧ true) c in CNF: c -b^{126, 4}_2 ∨ -b^{126, 4}_1 ∨ -b^{126, 4}_0 ∨ false c in DIMACS: -20222 -20223 -20224 0 c i = 5 c -2+1 --> -1 c ( b^{126, 5}_2 ∧ b^{126, 5}_1 ∧ -b^{126, 5}_0 ∧ p_630) -> ( b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ b^{126, 6}_0) c in CNF: c -b^{126, 5}_2 ∨ -b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ -p_630 ∨ b^{126, 6}_2 c -b^{126, 5}_2 ∨ -b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ -p_630 ∨ -b^{126, 6}_1 c -b^{126, 5}_2 ∨ -b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ -p_630 ∨ b^{126, 6}_0 c in DIMACS: -20225 -20226 20227 -630 20228 0 -20225 -20226 20227 -630 -20229 0 -20225 -20226 20227 -630 20230 0 c -1+1 --> 0 c ( b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ b^{126, 5}_0 ∧ p_630) -> (-b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ -b^{126, 6}_0) c in CNF: c -b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ -p_630 ∨ -b^{126, 6}_2 c -b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ -p_630 ∨ -b^{126, 6}_1 c -b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ -p_630 ∨ -b^{126, 6}_0 c in DIMACS: -20225 20226 -20227 -630 -20228 0 -20225 20226 -20227 -630 -20229 0 -20225 20226 -20227 -630 -20230 0 c 0+1 --> 1 c (-b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ -b^{126, 5}_0 ∧ p_630) -> (-b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ b^{126, 6}_0) c in CNF: c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ -p_630 ∨ -b^{126, 6}_2 c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ -p_630 ∨ -b^{126, 6}_1 c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ -p_630 ∨ b^{126, 6}_0 c in DIMACS: 20225 20226 20227 -630 -20228 0 20225 20226 20227 -630 -20229 0 20225 20226 20227 -630 20230 0 c 1+1 --> 2 c (-b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ b^{126, 5}_0 ∧ p_630) -> (-b^{126, 6}_2 ∧ b^{126, 6}_1 ∧ -b^{126, 6}_0) c in CNF: c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ -p_630 ∨ -b^{126, 6}_2 c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ -p_630 ∨ b^{126, 6}_1 c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ -p_630 ∨ -b^{126, 6}_0 c in DIMACS: 20225 20226 -20227 -630 -20228 0 20225 20226 -20227 -630 20229 0 20225 20226 -20227 -630 -20230 0 c 2+1 --> break c (-b^{126, 5}_2 ∧ b^{126, 5}_1 ∧ -b^{126, 5}_0 ∧ p_630) -> break c in CNF: c b^{126, 5}_2 ∨ -b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ -p_630 ∨ break c in DIMACS: 20225 -20226 20227 -630 1162 0 c 2-1 --> 1 c (-b^{126, 5}_2 ∧ b^{126, 5}_1 ∧ -b^{126, 5}_0 ∧ -p_630) -> (-b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ b^{126, 6}_0) c in CNF: c b^{126, 5}_2 ∨ -b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ p_630 ∨ -b^{126, 6}_2 c b^{126, 5}_2 ∨ -b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ p_630 ∨ -b^{126, 6}_1 c b^{126, 5}_2 ∨ -b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ p_630 ∨ b^{126, 6}_0 c in DIMACS: 20225 -20226 20227 630 -20228 0 20225 -20226 20227 630 -20229 0 20225 -20226 20227 630 20230 0 c 1-1 --> 0 c (-b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ b^{126, 5}_0 ∧ -p_630) -> (-b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ -b^{126, 6}_0) c in CNF: c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ p_630 ∨ -b^{126, 6}_2 c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ p_630 ∨ -b^{126, 6}_1 c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ p_630 ∨ -b^{126, 6}_0 c in DIMACS: 20225 20226 -20227 630 -20228 0 20225 20226 -20227 630 -20229 0 20225 20226 -20227 630 -20230 0 c 0-1 --> -1 c (-b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ -b^{126, 5}_0 ∧ -p_630) -> ( b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ b^{126, 6}_0) c in CNF: c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ p_630 ∨ b^{126, 6}_2 c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ p_630 ∨ -b^{126, 6}_1 c b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ p_630 ∨ b^{126, 6}_0 c in DIMACS: 20225 20226 20227 630 20228 0 20225 20226 20227 630 -20229 0 20225 20226 20227 630 20230 0 c -1-1 --> -2 c ( b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ b^{126, 5}_0 ∧ -p_630) -> ( b^{126, 6}_2 ∧ b^{126, 6}_1 ∧ -b^{126, 6}_0) c in CNF: c -b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ p_630 ∨ b^{126, 6}_2 c -b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ p_630 ∨ b^{126, 6}_1 c -b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ p_630 ∨ -b^{126, 6}_0 c in DIMACS: -20225 20226 -20227 630 20228 0 -20225 20226 -20227 630 20229 0 -20225 20226 -20227 630 -20230 0 c -2-1 --> break c ( b^{126, 5}_2 ∧ b^{126, 5}_1 ∧ -b^{126, 5}_0 ∧ -p_630) -> break c in CNF: c -b^{126, 5}_2 ∨ -b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ p_630 ∨ break c in DIMACS: -20225 -20226 20227 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{126, 5}_2 ∧ -b^{126, 5}_1 ∧ -b^{126, 5}_0 ∧ true) c in CNF: c -b^{126, 5}_2 ∨ b^{126, 5}_1 ∨ b^{126, 5}_0 ∨ false c in DIMACS: -20225 20226 20227 0 c 3 does not represent an automaton state. c -(-b^{126, 5}_2 ∧ b^{126, 5}_1 ∧ b^{126, 5}_0 ∧ true) c in CNF: c b^{126, 5}_2 ∨ -b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ false c in DIMACS: 20225 -20226 -20227 0 c -3 does not represent an automaton state. c -( b^{126, 5}_2 ∧ b^{126, 5}_1 ∧ b^{126, 5}_0 ∧ true) c in CNF: c -b^{126, 5}_2 ∨ -b^{126, 5}_1 ∨ -b^{126, 5}_0 ∨ false c in DIMACS: -20225 -20226 -20227 0 c i = 6 c -2+1 --> -1 c ( b^{126, 6}_2 ∧ b^{126, 6}_1 ∧ -b^{126, 6}_0 ∧ p_756) -> ( b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ b^{126, 7}_0) c in CNF: c -b^{126, 6}_2 ∨ -b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ -p_756 ∨ b^{126, 7}_2 c -b^{126, 6}_2 ∨ -b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ -p_756 ∨ -b^{126, 7}_1 c -b^{126, 6}_2 ∨ -b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ -p_756 ∨ b^{126, 7}_0 c in DIMACS: -20228 -20229 20230 -756 20231 0 -20228 -20229 20230 -756 -20232 0 -20228 -20229 20230 -756 20233 0 c -1+1 --> 0 c ( b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ b^{126, 6}_0 ∧ p_756) -> (-b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ -b^{126, 7}_0) c in CNF: c -b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ -p_756 ∨ -b^{126, 7}_2 c -b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ -p_756 ∨ -b^{126, 7}_1 c -b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ -p_756 ∨ -b^{126, 7}_0 c in DIMACS: -20228 20229 -20230 -756 -20231 0 -20228 20229 -20230 -756 -20232 0 -20228 20229 -20230 -756 -20233 0 c 0+1 --> 1 c (-b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ -b^{126, 6}_0 ∧ p_756) -> (-b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ b^{126, 7}_0) c in CNF: c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ -p_756 ∨ -b^{126, 7}_2 c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ -p_756 ∨ -b^{126, 7}_1 c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ -p_756 ∨ b^{126, 7}_0 c in DIMACS: 20228 20229 20230 -756 -20231 0 20228 20229 20230 -756 -20232 0 20228 20229 20230 -756 20233 0 c 1+1 --> 2 c (-b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ b^{126, 6}_0 ∧ p_756) -> (-b^{126, 7}_2 ∧ b^{126, 7}_1 ∧ -b^{126, 7}_0) c in CNF: c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ -p_756 ∨ -b^{126, 7}_2 c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ -p_756 ∨ b^{126, 7}_1 c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ -p_756 ∨ -b^{126, 7}_0 c in DIMACS: 20228 20229 -20230 -756 -20231 0 20228 20229 -20230 -756 20232 0 20228 20229 -20230 -756 -20233 0 c 2+1 --> break c (-b^{126, 6}_2 ∧ b^{126, 6}_1 ∧ -b^{126, 6}_0 ∧ p_756) -> break c in CNF: c b^{126, 6}_2 ∨ -b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ -p_756 ∨ break c in DIMACS: 20228 -20229 20230 -756 1162 0 c 2-1 --> 1 c (-b^{126, 6}_2 ∧ b^{126, 6}_1 ∧ -b^{126, 6}_0 ∧ -p_756) -> (-b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ b^{126, 7}_0) c in CNF: c b^{126, 6}_2 ∨ -b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ p_756 ∨ -b^{126, 7}_2 c b^{126, 6}_2 ∨ -b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ p_756 ∨ -b^{126, 7}_1 c b^{126, 6}_2 ∨ -b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ p_756 ∨ b^{126, 7}_0 c in DIMACS: 20228 -20229 20230 756 -20231 0 20228 -20229 20230 756 -20232 0 20228 -20229 20230 756 20233 0 c 1-1 --> 0 c (-b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ b^{126, 6}_0 ∧ -p_756) -> (-b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ -b^{126, 7}_0) c in CNF: c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ p_756 ∨ -b^{126, 7}_2 c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ p_756 ∨ -b^{126, 7}_1 c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ p_756 ∨ -b^{126, 7}_0 c in DIMACS: 20228 20229 -20230 756 -20231 0 20228 20229 -20230 756 -20232 0 20228 20229 -20230 756 -20233 0 c 0-1 --> -1 c (-b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ -b^{126, 6}_0 ∧ -p_756) -> ( b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ b^{126, 7}_0) c in CNF: c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ p_756 ∨ b^{126, 7}_2 c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ p_756 ∨ -b^{126, 7}_1 c b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ p_756 ∨ b^{126, 7}_0 c in DIMACS: 20228 20229 20230 756 20231 0 20228 20229 20230 756 -20232 0 20228 20229 20230 756 20233 0 c -1-1 --> -2 c ( b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ b^{126, 6}_0 ∧ -p_756) -> ( b^{126, 7}_2 ∧ b^{126, 7}_1 ∧ -b^{126, 7}_0) c in CNF: c -b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ p_756 ∨ b^{126, 7}_2 c -b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ p_756 ∨ b^{126, 7}_1 c -b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ p_756 ∨ -b^{126, 7}_0 c in DIMACS: -20228 20229 -20230 756 20231 0 -20228 20229 -20230 756 20232 0 -20228 20229 -20230 756 -20233 0 c -2-1 --> break c ( b^{126, 6}_2 ∧ b^{126, 6}_1 ∧ -b^{126, 6}_0 ∧ -p_756) -> break c in CNF: c -b^{126, 6}_2 ∨ -b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ p_756 ∨ break c in DIMACS: -20228 -20229 20230 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{126, 6}_2 ∧ -b^{126, 6}_1 ∧ -b^{126, 6}_0 ∧ true) c in CNF: c -b^{126, 6}_2 ∨ b^{126, 6}_1 ∨ b^{126, 6}_0 ∨ false c in DIMACS: -20228 20229 20230 0 c 3 does not represent an automaton state. c -(-b^{126, 6}_2 ∧ b^{126, 6}_1 ∧ b^{126, 6}_0 ∧ true) c in CNF: c b^{126, 6}_2 ∨ -b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ false c in DIMACS: 20228 -20229 -20230 0 c -3 does not represent an automaton state. c -( b^{126, 6}_2 ∧ b^{126, 6}_1 ∧ b^{126, 6}_0 ∧ true) c in CNF: c -b^{126, 6}_2 ∨ -b^{126, 6}_1 ∨ -b^{126, 6}_0 ∨ false c in DIMACS: -20228 -20229 -20230 0 c i = 7 c -2+1 --> -1 c ( b^{126, 7}_2 ∧ b^{126, 7}_1 ∧ -b^{126, 7}_0 ∧ p_882) -> ( b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ b^{126, 8}_0) c in CNF: c -b^{126, 7}_2 ∨ -b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ -p_882 ∨ b^{126, 8}_2 c -b^{126, 7}_2 ∨ -b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ -p_882 ∨ -b^{126, 8}_1 c -b^{126, 7}_2 ∨ -b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ -p_882 ∨ b^{126, 8}_0 c in DIMACS: -20231 -20232 20233 -882 20234 0 -20231 -20232 20233 -882 -20235 0 -20231 -20232 20233 -882 20236 0 c -1+1 --> 0 c ( b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ b^{126, 7}_0 ∧ p_882) -> (-b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ -b^{126, 8}_0) c in CNF: c -b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ -p_882 ∨ -b^{126, 8}_2 c -b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ -p_882 ∨ -b^{126, 8}_1 c -b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ -p_882 ∨ -b^{126, 8}_0 c in DIMACS: -20231 20232 -20233 -882 -20234 0 -20231 20232 -20233 -882 -20235 0 -20231 20232 -20233 -882 -20236 0 c 0+1 --> 1 c (-b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ -b^{126, 7}_0 ∧ p_882) -> (-b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ b^{126, 8}_0) c in CNF: c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ -p_882 ∨ -b^{126, 8}_2 c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ -p_882 ∨ -b^{126, 8}_1 c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ -p_882 ∨ b^{126, 8}_0 c in DIMACS: 20231 20232 20233 -882 -20234 0 20231 20232 20233 -882 -20235 0 20231 20232 20233 -882 20236 0 c 1+1 --> 2 c (-b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ b^{126, 7}_0 ∧ p_882) -> (-b^{126, 8}_2 ∧ b^{126, 8}_1 ∧ -b^{126, 8}_0) c in CNF: c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ -p_882 ∨ -b^{126, 8}_2 c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ -p_882 ∨ b^{126, 8}_1 c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ -p_882 ∨ -b^{126, 8}_0 c in DIMACS: 20231 20232 -20233 -882 -20234 0 20231 20232 -20233 -882 20235 0 20231 20232 -20233 -882 -20236 0 c 2+1 --> break c (-b^{126, 7}_2 ∧ b^{126, 7}_1 ∧ -b^{126, 7}_0 ∧ p_882) -> break c in CNF: c b^{126, 7}_2 ∨ -b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ -p_882 ∨ break c in DIMACS: 20231 -20232 20233 -882 1162 0 c 2-1 --> 1 c (-b^{126, 7}_2 ∧ b^{126, 7}_1 ∧ -b^{126, 7}_0 ∧ -p_882) -> (-b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ b^{126, 8}_0) c in CNF: c b^{126, 7}_2 ∨ -b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ p_882 ∨ -b^{126, 8}_2 c b^{126, 7}_2 ∨ -b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ p_882 ∨ -b^{126, 8}_1 c b^{126, 7}_2 ∨ -b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ p_882 ∨ b^{126, 8}_0 c in DIMACS: 20231 -20232 20233 882 -20234 0 20231 -20232 20233 882 -20235 0 20231 -20232 20233 882 20236 0 c 1-1 --> 0 c (-b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ b^{126, 7}_0 ∧ -p_882) -> (-b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ -b^{126, 8}_0) c in CNF: c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ p_882 ∨ -b^{126, 8}_2 c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ p_882 ∨ -b^{126, 8}_1 c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ p_882 ∨ -b^{126, 8}_0 c in DIMACS: 20231 20232 -20233 882 -20234 0 20231 20232 -20233 882 -20235 0 20231 20232 -20233 882 -20236 0 c 0-1 --> -1 c (-b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ -b^{126, 7}_0 ∧ -p_882) -> ( b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ b^{126, 8}_0) c in CNF: c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ p_882 ∨ b^{126, 8}_2 c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ p_882 ∨ -b^{126, 8}_1 c b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ p_882 ∨ b^{126, 8}_0 c in DIMACS: 20231 20232 20233 882 20234 0 20231 20232 20233 882 -20235 0 20231 20232 20233 882 20236 0 c -1-1 --> -2 c ( b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ b^{126, 7}_0 ∧ -p_882) -> ( b^{126, 8}_2 ∧ b^{126, 8}_1 ∧ -b^{126, 8}_0) c in CNF: c -b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ p_882 ∨ b^{126, 8}_2 c -b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ p_882 ∨ b^{126, 8}_1 c -b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ p_882 ∨ -b^{126, 8}_0 c in DIMACS: -20231 20232 -20233 882 20234 0 -20231 20232 -20233 882 20235 0 -20231 20232 -20233 882 -20236 0 c -2-1 --> break c ( b^{126, 7}_2 ∧ b^{126, 7}_1 ∧ -b^{126, 7}_0 ∧ -p_882) -> break c in CNF: c -b^{126, 7}_2 ∨ -b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ p_882 ∨ break c in DIMACS: -20231 -20232 20233 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{126, 7}_2 ∧ -b^{126, 7}_1 ∧ -b^{126, 7}_0 ∧ true) c in CNF: c -b^{126, 7}_2 ∨ b^{126, 7}_1 ∨ b^{126, 7}_0 ∨ false c in DIMACS: -20231 20232 20233 0 c 3 does not represent an automaton state. c -(-b^{126, 7}_2 ∧ b^{126, 7}_1 ∧ b^{126, 7}_0 ∧ true) c in CNF: c b^{126, 7}_2 ∨ -b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ false c in DIMACS: 20231 -20232 -20233 0 c -3 does not represent an automaton state. c -( b^{126, 7}_2 ∧ b^{126, 7}_1 ∧ b^{126, 7}_0 ∧ true) c in CNF: c -b^{126, 7}_2 ∨ -b^{126, 7}_1 ∨ -b^{126, 7}_0 ∨ false c in DIMACS: -20231 -20232 -20233 0 c i = 8 c -2+1 --> -1 c ( b^{126, 8}_2 ∧ b^{126, 8}_1 ∧ -b^{126, 8}_0 ∧ p_1008) -> ( b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ b^{126, 9}_0) c in CNF: c -b^{126, 8}_2 ∨ -b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ -p_1008 ∨ b^{126, 9}_2 c -b^{126, 8}_2 ∨ -b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ -p_1008 ∨ -b^{126, 9}_1 c -b^{126, 8}_2 ∨ -b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ -p_1008 ∨ b^{126, 9}_0 c in DIMACS: -20234 -20235 20236 -1008 20237 0 -20234 -20235 20236 -1008 -20238 0 -20234 -20235 20236 -1008 20239 0 c -1+1 --> 0 c ( b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ b^{126, 8}_0 ∧ p_1008) -> (-b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ -b^{126, 9}_0) c in CNF: c -b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ -p_1008 ∨ -b^{126, 9}_2 c -b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ -p_1008 ∨ -b^{126, 9}_1 c -b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ -p_1008 ∨ -b^{126, 9}_0 c in DIMACS: -20234 20235 -20236 -1008 -20237 0 -20234 20235 -20236 -1008 -20238 0 -20234 20235 -20236 -1008 -20239 0 c 0+1 --> 1 c (-b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ -b^{126, 8}_0 ∧ p_1008) -> (-b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ b^{126, 9}_0) c in CNF: c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ -p_1008 ∨ -b^{126, 9}_2 c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ -p_1008 ∨ -b^{126, 9}_1 c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ -p_1008 ∨ b^{126, 9}_0 c in DIMACS: 20234 20235 20236 -1008 -20237 0 20234 20235 20236 -1008 -20238 0 20234 20235 20236 -1008 20239 0 c 1+1 --> 2 c (-b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ b^{126, 8}_0 ∧ p_1008) -> (-b^{126, 9}_2 ∧ b^{126, 9}_1 ∧ -b^{126, 9}_0) c in CNF: c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ -p_1008 ∨ -b^{126, 9}_2 c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ -p_1008 ∨ b^{126, 9}_1 c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ -p_1008 ∨ -b^{126, 9}_0 c in DIMACS: 20234 20235 -20236 -1008 -20237 0 20234 20235 -20236 -1008 20238 0 20234 20235 -20236 -1008 -20239 0 c 2+1 --> break c (-b^{126, 8}_2 ∧ b^{126, 8}_1 ∧ -b^{126, 8}_0 ∧ p_1008) -> break c in CNF: c b^{126, 8}_2 ∨ -b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ -p_1008 ∨ break c in DIMACS: 20234 -20235 20236 -1008 1162 0 c 2-1 --> 1 c (-b^{126, 8}_2 ∧ b^{126, 8}_1 ∧ -b^{126, 8}_0 ∧ -p_1008) -> (-b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ b^{126, 9}_0) c in CNF: c b^{126, 8}_2 ∨ -b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ p_1008 ∨ -b^{126, 9}_2 c b^{126, 8}_2 ∨ -b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ p_1008 ∨ -b^{126, 9}_1 c b^{126, 8}_2 ∨ -b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ p_1008 ∨ b^{126, 9}_0 c in DIMACS: 20234 -20235 20236 1008 -20237 0 20234 -20235 20236 1008 -20238 0 20234 -20235 20236 1008 20239 0 c 1-1 --> 0 c (-b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ b^{126, 8}_0 ∧ -p_1008) -> (-b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ -b^{126, 9}_0) c in CNF: c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ p_1008 ∨ -b^{126, 9}_2 c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ p_1008 ∨ -b^{126, 9}_1 c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ p_1008 ∨ -b^{126, 9}_0 c in DIMACS: 20234 20235 -20236 1008 -20237 0 20234 20235 -20236 1008 -20238 0 20234 20235 -20236 1008 -20239 0 c 0-1 --> -1 c (-b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ -b^{126, 8}_0 ∧ -p_1008) -> ( b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ b^{126, 9}_0) c in CNF: c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ p_1008 ∨ b^{126, 9}_2 c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ p_1008 ∨ -b^{126, 9}_1 c b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ p_1008 ∨ b^{126, 9}_0 c in DIMACS: 20234 20235 20236 1008 20237 0 20234 20235 20236 1008 -20238 0 20234 20235 20236 1008 20239 0 c -1-1 --> -2 c ( b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ b^{126, 8}_0 ∧ -p_1008) -> ( b^{126, 9}_2 ∧ b^{126, 9}_1 ∧ -b^{126, 9}_0) c in CNF: c -b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ p_1008 ∨ b^{126, 9}_2 c -b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ p_1008 ∨ b^{126, 9}_1 c -b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ p_1008 ∨ -b^{126, 9}_0 c in DIMACS: -20234 20235 -20236 1008 20237 0 -20234 20235 -20236 1008 20238 0 -20234 20235 -20236 1008 -20239 0 c -2-1 --> break c ( b^{126, 8}_2 ∧ b^{126, 8}_1 ∧ -b^{126, 8}_0 ∧ -p_1008) -> break c in CNF: c -b^{126, 8}_2 ∨ -b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ p_1008 ∨ break c in DIMACS: -20234 -20235 20236 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{126, 8}_2 ∧ -b^{126, 8}_1 ∧ -b^{126, 8}_0 ∧ true) c in CNF: c -b^{126, 8}_2 ∨ b^{126, 8}_1 ∨ b^{126, 8}_0 ∨ false c in DIMACS: -20234 20235 20236 0 c 3 does not represent an automaton state. c -(-b^{126, 8}_2 ∧ b^{126, 8}_1 ∧ b^{126, 8}_0 ∧ true) c in CNF: c b^{126, 8}_2 ∨ -b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ false c in DIMACS: 20234 -20235 -20236 0 c -3 does not represent an automaton state. c -( b^{126, 8}_2 ∧ b^{126, 8}_1 ∧ b^{126, 8}_0 ∧ true) c in CNF: c -b^{126, 8}_2 ∨ -b^{126, 8}_1 ∨ -b^{126, 8}_0 ∨ false c in DIMACS: -20234 -20235 -20236 0 c i = 9 c -2+1 --> -1 c ( b^{126, 9}_2 ∧ b^{126, 9}_1 ∧ -b^{126, 9}_0 ∧ p_1134) -> ( b^{126, 10}_2 ∧ -b^{126, 10}_1 ∧ b^{126, 10}_0) c in CNF: c -b^{126, 9}_2 ∨ -b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ -p_1134 ∨ b^{126, 10}_2 c -b^{126, 9}_2 ∨ -b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ -p_1134 ∨ -b^{126, 10}_1 c -b^{126, 9}_2 ∨ -b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ -p_1134 ∨ b^{126, 10}_0 c in DIMACS: -20237 -20238 20239 -1134 20240 0 -20237 -20238 20239 -1134 -20241 0 -20237 -20238 20239 -1134 20242 0 c -1+1 --> 0 c ( b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ b^{126, 9}_0 ∧ p_1134) -> (-b^{126, 10}_2 ∧ -b^{126, 10}_1 ∧ -b^{126, 10}_0) c in CNF: c -b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ -p_1134 ∨ -b^{126, 10}_2 c -b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ -p_1134 ∨ -b^{126, 10}_1 c -b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ -p_1134 ∨ -b^{126, 10}_0 c in DIMACS: -20237 20238 -20239 -1134 -20240 0 -20237 20238 -20239 -1134 -20241 0 -20237 20238 -20239 -1134 -20242 0 c 0+1 --> 1 c (-b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ -b^{126, 9}_0 ∧ p_1134) -> (-b^{126, 10}_2 ∧ -b^{126, 10}_1 ∧ b^{126, 10}_0) c in CNF: c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ -p_1134 ∨ -b^{126, 10}_2 c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ -p_1134 ∨ -b^{126, 10}_1 c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ -p_1134 ∨ b^{126, 10}_0 c in DIMACS: 20237 20238 20239 -1134 -20240 0 20237 20238 20239 -1134 -20241 0 20237 20238 20239 -1134 20242 0 c 1+1 --> 2 c (-b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ b^{126, 9}_0 ∧ p_1134) -> (-b^{126, 10}_2 ∧ b^{126, 10}_1 ∧ -b^{126, 10}_0) c in CNF: c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ -p_1134 ∨ -b^{126, 10}_2 c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ -p_1134 ∨ b^{126, 10}_1 c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ -p_1134 ∨ -b^{126, 10}_0 c in DIMACS: 20237 20238 -20239 -1134 -20240 0 20237 20238 -20239 -1134 20241 0 20237 20238 -20239 -1134 -20242 0 c 2+1 --> break c (-b^{126, 9}_2 ∧ b^{126, 9}_1 ∧ -b^{126, 9}_0 ∧ p_1134) -> break c in CNF: c b^{126, 9}_2 ∨ -b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ -p_1134 ∨ break c in DIMACS: 20237 -20238 20239 -1134 1162 0 c 2-1 --> 1 c (-b^{126, 9}_2 ∧ b^{126, 9}_1 ∧ -b^{126, 9}_0 ∧ -p_1134) -> (-b^{126, 10}_2 ∧ -b^{126, 10}_1 ∧ b^{126, 10}_0) c in CNF: c b^{126, 9}_2 ∨ -b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ p_1134 ∨ -b^{126, 10}_2 c b^{126, 9}_2 ∨ -b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ p_1134 ∨ -b^{126, 10}_1 c b^{126, 9}_2 ∨ -b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ p_1134 ∨ b^{126, 10}_0 c in DIMACS: 20237 -20238 20239 1134 -20240 0 20237 -20238 20239 1134 -20241 0 20237 -20238 20239 1134 20242 0 c 1-1 --> 0 c (-b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ b^{126, 9}_0 ∧ -p_1134) -> (-b^{126, 10}_2 ∧ -b^{126, 10}_1 ∧ -b^{126, 10}_0) c in CNF: c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ p_1134 ∨ -b^{126, 10}_2 c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ p_1134 ∨ -b^{126, 10}_1 c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ p_1134 ∨ -b^{126, 10}_0 c in DIMACS: 20237 20238 -20239 1134 -20240 0 20237 20238 -20239 1134 -20241 0 20237 20238 -20239 1134 -20242 0 c 0-1 --> -1 c (-b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ -b^{126, 9}_0 ∧ -p_1134) -> ( b^{126, 10}_2 ∧ -b^{126, 10}_1 ∧ b^{126, 10}_0) c in CNF: c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ p_1134 ∨ b^{126, 10}_2 c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ p_1134 ∨ -b^{126, 10}_1 c b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ p_1134 ∨ b^{126, 10}_0 c in DIMACS: 20237 20238 20239 1134 20240 0 20237 20238 20239 1134 -20241 0 20237 20238 20239 1134 20242 0 c -1-1 --> -2 c ( b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ b^{126, 9}_0 ∧ -p_1134) -> ( b^{126, 10}_2 ∧ b^{126, 10}_1 ∧ -b^{126, 10}_0) c in CNF: c -b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ p_1134 ∨ b^{126, 10}_2 c -b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ p_1134 ∨ b^{126, 10}_1 c -b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ p_1134 ∨ -b^{126, 10}_0 c in DIMACS: -20237 20238 -20239 1134 20240 0 -20237 20238 -20239 1134 20241 0 -20237 20238 -20239 1134 -20242 0 c -2-1 --> break c ( b^{126, 9}_2 ∧ b^{126, 9}_1 ∧ -b^{126, 9}_0 ∧ -p_1134) -> break c in CNF: c -b^{126, 9}_2 ∨ -b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ p_1134 ∨ break c in DIMACS: -20237 -20238 20239 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{126, 9}_2 ∧ -b^{126, 9}_1 ∧ -b^{126, 9}_0 ∧ true) c in CNF: c -b^{126, 9}_2 ∨ b^{126, 9}_1 ∨ b^{126, 9}_0 ∨ false c in DIMACS: -20237 20238 20239 0 c 3 does not represent an automaton state. c -(-b^{126, 9}_2 ∧ b^{126, 9}_1 ∧ b^{126, 9}_0 ∧ true) c in CNF: c b^{126, 9}_2 ∨ -b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ false c in DIMACS: 20237 -20238 -20239 0 c -3 does not represent an automaton state. c -( b^{126, 9}_2 ∧ b^{126, 9}_1 ∧ b^{126, 9}_0 ∧ true) c in CNF: c -b^{126, 9}_2 ∨ -b^{126, 9}_1 ∨ -b^{126, 9}_0 ∨ false c in DIMACS: -20237 -20238 -20239 0 c INIT for k = 127 c -b^{127, 1}_2 c -b^{127, 1}_1 c -b^{127, 1}_0 c in DIMACS: -20243 0 -20244 0 -20245 0 c Transitions for k = 127 c i = 1 c -2+1 --> -1 c ( b^{127, 1}_2 ∧ b^{127, 1}_1 ∧ -b^{127, 1}_0 ∧ p_127) -> ( b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ b^{127, 2}_0) c in CNF: c -b^{127, 1}_2 ∨ -b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ -p_127 ∨ b^{127, 2}_2 c -b^{127, 1}_2 ∨ -b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ -p_127 ∨ -b^{127, 2}_1 c -b^{127, 1}_2 ∨ -b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ -p_127 ∨ b^{127, 2}_0 c in DIMACS: -20243 -20244 20245 -127 20246 0 -20243 -20244 20245 -127 -20247 0 -20243 -20244 20245 -127 20248 0 c -1+1 --> 0 c ( b^{127, 1}_2 ∧ -b^{127, 1}_1 ∧ b^{127, 1}_0 ∧ p_127) -> (-b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ -b^{127, 2}_0) c in CNF: c -b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ -p_127 ∨ -b^{127, 2}_2 c -b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ -p_127 ∨ -b^{127, 2}_1 c -b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ -p_127 ∨ -b^{127, 2}_0 c in DIMACS: -20243 20244 -20245 -127 -20246 0 -20243 20244 -20245 -127 -20247 0 -20243 20244 -20245 -127 -20248 0 c 0+1 --> 1 c (-b^{127, 1}_2 ∧ -b^{127, 1}_1 ∧ -b^{127, 1}_0 ∧ p_127) -> (-b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ b^{127, 2}_0) c in CNF: c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ -p_127 ∨ -b^{127, 2}_2 c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ -p_127 ∨ -b^{127, 2}_1 c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ -p_127 ∨ b^{127, 2}_0 c in DIMACS: 20243 20244 20245 -127 -20246 0 20243 20244 20245 -127 -20247 0 20243 20244 20245 -127 20248 0 c 1+1 --> 2 c (-b^{127, 1}_2 ∧ -b^{127, 1}_1 ∧ b^{127, 1}_0 ∧ p_127) -> (-b^{127, 2}_2 ∧ b^{127, 2}_1 ∧ -b^{127, 2}_0) c in CNF: c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ -p_127 ∨ -b^{127, 2}_2 c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ -p_127 ∨ b^{127, 2}_1 c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ -p_127 ∨ -b^{127, 2}_0 c in DIMACS: 20243 20244 -20245 -127 -20246 0 20243 20244 -20245 -127 20247 0 20243 20244 -20245 -127 -20248 0 c 2+1 --> break c (-b^{127, 1}_2 ∧ b^{127, 1}_1 ∧ -b^{127, 1}_0 ∧ p_127) -> break c in CNF: c b^{127, 1}_2 ∨ -b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ -p_127 ∨ break c in DIMACS: 20243 -20244 20245 -127 1162 0 c 2-1 --> 1 c (-b^{127, 1}_2 ∧ b^{127, 1}_1 ∧ -b^{127, 1}_0 ∧ -p_127) -> (-b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ b^{127, 2}_0) c in CNF: c b^{127, 1}_2 ∨ -b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ p_127 ∨ -b^{127, 2}_2 c b^{127, 1}_2 ∨ -b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ p_127 ∨ -b^{127, 2}_1 c b^{127, 1}_2 ∨ -b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ p_127 ∨ b^{127, 2}_0 c in DIMACS: 20243 -20244 20245 127 -20246 0 20243 -20244 20245 127 -20247 0 20243 -20244 20245 127 20248 0 c 1-1 --> 0 c (-b^{127, 1}_2 ∧ -b^{127, 1}_1 ∧ b^{127, 1}_0 ∧ -p_127) -> (-b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ -b^{127, 2}_0) c in CNF: c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ p_127 ∨ -b^{127, 2}_2 c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ p_127 ∨ -b^{127, 2}_1 c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ p_127 ∨ -b^{127, 2}_0 c in DIMACS: 20243 20244 -20245 127 -20246 0 20243 20244 -20245 127 -20247 0 20243 20244 -20245 127 -20248 0 c 0-1 --> -1 c (-b^{127, 1}_2 ∧ -b^{127, 1}_1 ∧ -b^{127, 1}_0 ∧ -p_127) -> ( b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ b^{127, 2}_0) c in CNF: c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ p_127 ∨ b^{127, 2}_2 c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ p_127 ∨ -b^{127, 2}_1 c b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ p_127 ∨ b^{127, 2}_0 c in DIMACS: 20243 20244 20245 127 20246 0 20243 20244 20245 127 -20247 0 20243 20244 20245 127 20248 0 c -1-1 --> -2 c ( b^{127, 1}_2 ∧ -b^{127, 1}_1 ∧ b^{127, 1}_0 ∧ -p_127) -> ( b^{127, 2}_2 ∧ b^{127, 2}_1 ∧ -b^{127, 2}_0) c in CNF: c -b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ p_127 ∨ b^{127, 2}_2 c -b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ p_127 ∨ b^{127, 2}_1 c -b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ p_127 ∨ -b^{127, 2}_0 c in DIMACS: -20243 20244 -20245 127 20246 0 -20243 20244 -20245 127 20247 0 -20243 20244 -20245 127 -20248 0 c -2-1 --> break c ( b^{127, 1}_2 ∧ b^{127, 1}_1 ∧ -b^{127, 1}_0 ∧ -p_127) -> break c in CNF: c -b^{127, 1}_2 ∨ -b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ p_127 ∨ break c in DIMACS: -20243 -20244 20245 127 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{127, 1}_2 ∧ -b^{127, 1}_1 ∧ -b^{127, 1}_0 ∧ true) c in CNF: c -b^{127, 1}_2 ∨ b^{127, 1}_1 ∨ b^{127, 1}_0 ∨ false c in DIMACS: -20243 20244 20245 0 c 3 does not represent an automaton state. c -(-b^{127, 1}_2 ∧ b^{127, 1}_1 ∧ b^{127, 1}_0 ∧ true) c in CNF: c b^{127, 1}_2 ∨ -b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ false c in DIMACS: 20243 -20244 -20245 0 c -3 does not represent an automaton state. c -( b^{127, 1}_2 ∧ b^{127, 1}_1 ∧ b^{127, 1}_0 ∧ true) c in CNF: c -b^{127, 1}_2 ∨ -b^{127, 1}_1 ∨ -b^{127, 1}_0 ∨ false c in DIMACS: -20243 -20244 -20245 0 c i = 2 c -2+1 --> -1 c ( b^{127, 2}_2 ∧ b^{127, 2}_1 ∧ -b^{127, 2}_0 ∧ p_254) -> ( b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ b^{127, 3}_0) c in CNF: c -b^{127, 2}_2 ∨ -b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ -p_254 ∨ b^{127, 3}_2 c -b^{127, 2}_2 ∨ -b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ -p_254 ∨ -b^{127, 3}_1 c -b^{127, 2}_2 ∨ -b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ -p_254 ∨ b^{127, 3}_0 c in DIMACS: -20246 -20247 20248 -254 20249 0 -20246 -20247 20248 -254 -20250 0 -20246 -20247 20248 -254 20251 0 c -1+1 --> 0 c ( b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ b^{127, 2}_0 ∧ p_254) -> (-b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ -b^{127, 3}_0) c in CNF: c -b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ -p_254 ∨ -b^{127, 3}_2 c -b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ -p_254 ∨ -b^{127, 3}_1 c -b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ -p_254 ∨ -b^{127, 3}_0 c in DIMACS: -20246 20247 -20248 -254 -20249 0 -20246 20247 -20248 -254 -20250 0 -20246 20247 -20248 -254 -20251 0 c 0+1 --> 1 c (-b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ -b^{127, 2}_0 ∧ p_254) -> (-b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ b^{127, 3}_0) c in CNF: c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ -p_254 ∨ -b^{127, 3}_2 c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ -p_254 ∨ -b^{127, 3}_1 c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ -p_254 ∨ b^{127, 3}_0 c in DIMACS: 20246 20247 20248 -254 -20249 0 20246 20247 20248 -254 -20250 0 20246 20247 20248 -254 20251 0 c 1+1 --> 2 c (-b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ b^{127, 2}_0 ∧ p_254) -> (-b^{127, 3}_2 ∧ b^{127, 3}_1 ∧ -b^{127, 3}_0) c in CNF: c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ -p_254 ∨ -b^{127, 3}_2 c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ -p_254 ∨ b^{127, 3}_1 c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ -p_254 ∨ -b^{127, 3}_0 c in DIMACS: 20246 20247 -20248 -254 -20249 0 20246 20247 -20248 -254 20250 0 20246 20247 -20248 -254 -20251 0 c 2+1 --> break c (-b^{127, 2}_2 ∧ b^{127, 2}_1 ∧ -b^{127, 2}_0 ∧ p_254) -> break c in CNF: c b^{127, 2}_2 ∨ -b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ -p_254 ∨ break c in DIMACS: 20246 -20247 20248 -254 1162 0 c 2-1 --> 1 c (-b^{127, 2}_2 ∧ b^{127, 2}_1 ∧ -b^{127, 2}_0 ∧ -p_254) -> (-b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ b^{127, 3}_0) c in CNF: c b^{127, 2}_2 ∨ -b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ p_254 ∨ -b^{127, 3}_2 c b^{127, 2}_2 ∨ -b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ p_254 ∨ -b^{127, 3}_1 c b^{127, 2}_2 ∨ -b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ p_254 ∨ b^{127, 3}_0 c in DIMACS: 20246 -20247 20248 254 -20249 0 20246 -20247 20248 254 -20250 0 20246 -20247 20248 254 20251 0 c 1-1 --> 0 c (-b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ b^{127, 2}_0 ∧ -p_254) -> (-b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ -b^{127, 3}_0) c in CNF: c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ p_254 ∨ -b^{127, 3}_2 c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ p_254 ∨ -b^{127, 3}_1 c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ p_254 ∨ -b^{127, 3}_0 c in DIMACS: 20246 20247 -20248 254 -20249 0 20246 20247 -20248 254 -20250 0 20246 20247 -20248 254 -20251 0 c 0-1 --> -1 c (-b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ -b^{127, 2}_0 ∧ -p_254) -> ( b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ b^{127, 3}_0) c in CNF: c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ p_254 ∨ b^{127, 3}_2 c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ p_254 ∨ -b^{127, 3}_1 c b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ p_254 ∨ b^{127, 3}_0 c in DIMACS: 20246 20247 20248 254 20249 0 20246 20247 20248 254 -20250 0 20246 20247 20248 254 20251 0 c -1-1 --> -2 c ( b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ b^{127, 2}_0 ∧ -p_254) -> ( b^{127, 3}_2 ∧ b^{127, 3}_1 ∧ -b^{127, 3}_0) c in CNF: c -b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ p_254 ∨ b^{127, 3}_2 c -b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ p_254 ∨ b^{127, 3}_1 c -b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ p_254 ∨ -b^{127, 3}_0 c in DIMACS: -20246 20247 -20248 254 20249 0 -20246 20247 -20248 254 20250 0 -20246 20247 -20248 254 -20251 0 c -2-1 --> break c ( b^{127, 2}_2 ∧ b^{127, 2}_1 ∧ -b^{127, 2}_0 ∧ -p_254) -> break c in CNF: c -b^{127, 2}_2 ∨ -b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ p_254 ∨ break c in DIMACS: -20246 -20247 20248 254 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{127, 2}_2 ∧ -b^{127, 2}_1 ∧ -b^{127, 2}_0 ∧ true) c in CNF: c -b^{127, 2}_2 ∨ b^{127, 2}_1 ∨ b^{127, 2}_0 ∨ false c in DIMACS: -20246 20247 20248 0 c 3 does not represent an automaton state. c -(-b^{127, 2}_2 ∧ b^{127, 2}_1 ∧ b^{127, 2}_0 ∧ true) c in CNF: c b^{127, 2}_2 ∨ -b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ false c in DIMACS: 20246 -20247 -20248 0 c -3 does not represent an automaton state. c -( b^{127, 2}_2 ∧ b^{127, 2}_1 ∧ b^{127, 2}_0 ∧ true) c in CNF: c -b^{127, 2}_2 ∨ -b^{127, 2}_1 ∨ -b^{127, 2}_0 ∨ false c in DIMACS: -20246 -20247 -20248 0 c i = 3 c -2+1 --> -1 c ( b^{127, 3}_2 ∧ b^{127, 3}_1 ∧ -b^{127, 3}_0 ∧ p_381) -> ( b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ b^{127, 4}_0) c in CNF: c -b^{127, 3}_2 ∨ -b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ -p_381 ∨ b^{127, 4}_2 c -b^{127, 3}_2 ∨ -b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ -p_381 ∨ -b^{127, 4}_1 c -b^{127, 3}_2 ∨ -b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ -p_381 ∨ b^{127, 4}_0 c in DIMACS: -20249 -20250 20251 -381 20252 0 -20249 -20250 20251 -381 -20253 0 -20249 -20250 20251 -381 20254 0 c -1+1 --> 0 c ( b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ b^{127, 3}_0 ∧ p_381) -> (-b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ -b^{127, 4}_0) c in CNF: c -b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ -p_381 ∨ -b^{127, 4}_2 c -b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ -p_381 ∨ -b^{127, 4}_1 c -b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ -p_381 ∨ -b^{127, 4}_0 c in DIMACS: -20249 20250 -20251 -381 -20252 0 -20249 20250 -20251 -381 -20253 0 -20249 20250 -20251 -381 -20254 0 c 0+1 --> 1 c (-b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ -b^{127, 3}_0 ∧ p_381) -> (-b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ b^{127, 4}_0) c in CNF: c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ -p_381 ∨ -b^{127, 4}_2 c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ -p_381 ∨ -b^{127, 4}_1 c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ -p_381 ∨ b^{127, 4}_0 c in DIMACS: 20249 20250 20251 -381 -20252 0 20249 20250 20251 -381 -20253 0 20249 20250 20251 -381 20254 0 c 1+1 --> 2 c (-b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ b^{127, 3}_0 ∧ p_381) -> (-b^{127, 4}_2 ∧ b^{127, 4}_1 ∧ -b^{127, 4}_0) c in CNF: c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ -p_381 ∨ -b^{127, 4}_2 c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ -p_381 ∨ b^{127, 4}_1 c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ -p_381 ∨ -b^{127, 4}_0 c in DIMACS: 20249 20250 -20251 -381 -20252 0 20249 20250 -20251 -381 20253 0 20249 20250 -20251 -381 -20254 0 c 2+1 --> break c (-b^{127, 3}_2 ∧ b^{127, 3}_1 ∧ -b^{127, 3}_0 ∧ p_381) -> break c in CNF: c b^{127, 3}_2 ∨ -b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ -p_381 ∨ break c in DIMACS: 20249 -20250 20251 -381 1162 0 c 2-1 --> 1 c (-b^{127, 3}_2 ∧ b^{127, 3}_1 ∧ -b^{127, 3}_0 ∧ -p_381) -> (-b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ b^{127, 4}_0) c in CNF: c b^{127, 3}_2 ∨ -b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ p_381 ∨ -b^{127, 4}_2 c b^{127, 3}_2 ∨ -b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ p_381 ∨ -b^{127, 4}_1 c b^{127, 3}_2 ∨ -b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ p_381 ∨ b^{127, 4}_0 c in DIMACS: 20249 -20250 20251 381 -20252 0 20249 -20250 20251 381 -20253 0 20249 -20250 20251 381 20254 0 c 1-1 --> 0 c (-b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ b^{127, 3}_0 ∧ -p_381) -> (-b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ -b^{127, 4}_0) c in CNF: c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ p_381 ∨ -b^{127, 4}_2 c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ p_381 ∨ -b^{127, 4}_1 c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ p_381 ∨ -b^{127, 4}_0 c in DIMACS: 20249 20250 -20251 381 -20252 0 20249 20250 -20251 381 -20253 0 20249 20250 -20251 381 -20254 0 c 0-1 --> -1 c (-b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ -b^{127, 3}_0 ∧ -p_381) -> ( b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ b^{127, 4}_0) c in CNF: c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ p_381 ∨ b^{127, 4}_2 c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ p_381 ∨ -b^{127, 4}_1 c b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ p_381 ∨ b^{127, 4}_0 c in DIMACS: 20249 20250 20251 381 20252 0 20249 20250 20251 381 -20253 0 20249 20250 20251 381 20254 0 c -1-1 --> -2 c ( b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ b^{127, 3}_0 ∧ -p_381) -> ( b^{127, 4}_2 ∧ b^{127, 4}_1 ∧ -b^{127, 4}_0) c in CNF: c -b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ p_381 ∨ b^{127, 4}_2 c -b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ p_381 ∨ b^{127, 4}_1 c -b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ p_381 ∨ -b^{127, 4}_0 c in DIMACS: -20249 20250 -20251 381 20252 0 -20249 20250 -20251 381 20253 0 -20249 20250 -20251 381 -20254 0 c -2-1 --> break c ( b^{127, 3}_2 ∧ b^{127, 3}_1 ∧ -b^{127, 3}_0 ∧ -p_381) -> break c in CNF: c -b^{127, 3}_2 ∨ -b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ p_381 ∨ break c in DIMACS: -20249 -20250 20251 381 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{127, 3}_2 ∧ -b^{127, 3}_1 ∧ -b^{127, 3}_0 ∧ true) c in CNF: c -b^{127, 3}_2 ∨ b^{127, 3}_1 ∨ b^{127, 3}_0 ∨ false c in DIMACS: -20249 20250 20251 0 c 3 does not represent an automaton state. c -(-b^{127, 3}_2 ∧ b^{127, 3}_1 ∧ b^{127, 3}_0 ∧ true) c in CNF: c b^{127, 3}_2 ∨ -b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ false c in DIMACS: 20249 -20250 -20251 0 c -3 does not represent an automaton state. c -( b^{127, 3}_2 ∧ b^{127, 3}_1 ∧ b^{127, 3}_0 ∧ true) c in CNF: c -b^{127, 3}_2 ∨ -b^{127, 3}_1 ∨ -b^{127, 3}_0 ∨ false c in DIMACS: -20249 -20250 -20251 0 c i = 4 c -2+1 --> -1 c ( b^{127, 4}_2 ∧ b^{127, 4}_1 ∧ -b^{127, 4}_0 ∧ p_508) -> ( b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ b^{127, 5}_0) c in CNF: c -b^{127, 4}_2 ∨ -b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ -p_508 ∨ b^{127, 5}_2 c -b^{127, 4}_2 ∨ -b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ -p_508 ∨ -b^{127, 5}_1 c -b^{127, 4}_2 ∨ -b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ -p_508 ∨ b^{127, 5}_0 c in DIMACS: -20252 -20253 20254 -508 20255 0 -20252 -20253 20254 -508 -20256 0 -20252 -20253 20254 -508 20257 0 c -1+1 --> 0 c ( b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ b^{127, 4}_0 ∧ p_508) -> (-b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ -b^{127, 5}_0) c in CNF: c -b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ -p_508 ∨ -b^{127, 5}_2 c -b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ -p_508 ∨ -b^{127, 5}_1 c -b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ -p_508 ∨ -b^{127, 5}_0 c in DIMACS: -20252 20253 -20254 -508 -20255 0 -20252 20253 -20254 -508 -20256 0 -20252 20253 -20254 -508 -20257 0 c 0+1 --> 1 c (-b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ -b^{127, 4}_0 ∧ p_508) -> (-b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ b^{127, 5}_0) c in CNF: c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ -p_508 ∨ -b^{127, 5}_2 c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ -p_508 ∨ -b^{127, 5}_1 c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ -p_508 ∨ b^{127, 5}_0 c in DIMACS: 20252 20253 20254 -508 -20255 0 20252 20253 20254 -508 -20256 0 20252 20253 20254 -508 20257 0 c 1+1 --> 2 c (-b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ b^{127, 4}_0 ∧ p_508) -> (-b^{127, 5}_2 ∧ b^{127, 5}_1 ∧ -b^{127, 5}_0) c in CNF: c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ -p_508 ∨ -b^{127, 5}_2 c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ -p_508 ∨ b^{127, 5}_1 c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ -p_508 ∨ -b^{127, 5}_0 c in DIMACS: 20252 20253 -20254 -508 -20255 0 20252 20253 -20254 -508 20256 0 20252 20253 -20254 -508 -20257 0 c 2+1 --> break c (-b^{127, 4}_2 ∧ b^{127, 4}_1 ∧ -b^{127, 4}_0 ∧ p_508) -> break c in CNF: c b^{127, 4}_2 ∨ -b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ -p_508 ∨ break c in DIMACS: 20252 -20253 20254 -508 1162 0 c 2-1 --> 1 c (-b^{127, 4}_2 ∧ b^{127, 4}_1 ∧ -b^{127, 4}_0 ∧ -p_508) -> (-b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ b^{127, 5}_0) c in CNF: c b^{127, 4}_2 ∨ -b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ p_508 ∨ -b^{127, 5}_2 c b^{127, 4}_2 ∨ -b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ p_508 ∨ -b^{127, 5}_1 c b^{127, 4}_2 ∨ -b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ p_508 ∨ b^{127, 5}_0 c in DIMACS: 20252 -20253 20254 508 -20255 0 20252 -20253 20254 508 -20256 0 20252 -20253 20254 508 20257 0 c 1-1 --> 0 c (-b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ b^{127, 4}_0 ∧ -p_508) -> (-b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ -b^{127, 5}_0) c in CNF: c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ p_508 ∨ -b^{127, 5}_2 c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ p_508 ∨ -b^{127, 5}_1 c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ p_508 ∨ -b^{127, 5}_0 c in DIMACS: 20252 20253 -20254 508 -20255 0 20252 20253 -20254 508 -20256 0 20252 20253 -20254 508 -20257 0 c 0-1 --> -1 c (-b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ -b^{127, 4}_0 ∧ -p_508) -> ( b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ b^{127, 5}_0) c in CNF: c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ p_508 ∨ b^{127, 5}_2 c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ p_508 ∨ -b^{127, 5}_1 c b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ p_508 ∨ b^{127, 5}_0 c in DIMACS: 20252 20253 20254 508 20255 0 20252 20253 20254 508 -20256 0 20252 20253 20254 508 20257 0 c -1-1 --> -2 c ( b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ b^{127, 4}_0 ∧ -p_508) -> ( b^{127, 5}_2 ∧ b^{127, 5}_1 ∧ -b^{127, 5}_0) c in CNF: c -b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ p_508 ∨ b^{127, 5}_2 c -b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ p_508 ∨ b^{127, 5}_1 c -b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ p_508 ∨ -b^{127, 5}_0 c in DIMACS: -20252 20253 -20254 508 20255 0 -20252 20253 -20254 508 20256 0 -20252 20253 -20254 508 -20257 0 c -2-1 --> break c ( b^{127, 4}_2 ∧ b^{127, 4}_1 ∧ -b^{127, 4}_0 ∧ -p_508) -> break c in CNF: c -b^{127, 4}_2 ∨ -b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ p_508 ∨ break c in DIMACS: -20252 -20253 20254 508 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{127, 4}_2 ∧ -b^{127, 4}_1 ∧ -b^{127, 4}_0 ∧ true) c in CNF: c -b^{127, 4}_2 ∨ b^{127, 4}_1 ∨ b^{127, 4}_0 ∨ false c in DIMACS: -20252 20253 20254 0 c 3 does not represent an automaton state. c -(-b^{127, 4}_2 ∧ b^{127, 4}_1 ∧ b^{127, 4}_0 ∧ true) c in CNF: c b^{127, 4}_2 ∨ -b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ false c in DIMACS: 20252 -20253 -20254 0 c -3 does not represent an automaton state. c -( b^{127, 4}_2 ∧ b^{127, 4}_1 ∧ b^{127, 4}_0 ∧ true) c in CNF: c -b^{127, 4}_2 ∨ -b^{127, 4}_1 ∨ -b^{127, 4}_0 ∨ false c in DIMACS: -20252 -20253 -20254 0 c i = 5 c -2+1 --> -1 c ( b^{127, 5}_2 ∧ b^{127, 5}_1 ∧ -b^{127, 5}_0 ∧ p_635) -> ( b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ b^{127, 6}_0) c in CNF: c -b^{127, 5}_2 ∨ -b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ -p_635 ∨ b^{127, 6}_2 c -b^{127, 5}_2 ∨ -b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ -p_635 ∨ -b^{127, 6}_1 c -b^{127, 5}_2 ∨ -b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ -p_635 ∨ b^{127, 6}_0 c in DIMACS: -20255 -20256 20257 -635 20258 0 -20255 -20256 20257 -635 -20259 0 -20255 -20256 20257 -635 20260 0 c -1+1 --> 0 c ( b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ b^{127, 5}_0 ∧ p_635) -> (-b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ -b^{127, 6}_0) c in CNF: c -b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ -p_635 ∨ -b^{127, 6}_2 c -b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ -p_635 ∨ -b^{127, 6}_1 c -b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ -p_635 ∨ -b^{127, 6}_0 c in DIMACS: -20255 20256 -20257 -635 -20258 0 -20255 20256 -20257 -635 -20259 0 -20255 20256 -20257 -635 -20260 0 c 0+1 --> 1 c (-b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ -b^{127, 5}_0 ∧ p_635) -> (-b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ b^{127, 6}_0) c in CNF: c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ -p_635 ∨ -b^{127, 6}_2 c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ -p_635 ∨ -b^{127, 6}_1 c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ -p_635 ∨ b^{127, 6}_0 c in DIMACS: 20255 20256 20257 -635 -20258 0 20255 20256 20257 -635 -20259 0 20255 20256 20257 -635 20260 0 c 1+1 --> 2 c (-b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ b^{127, 5}_0 ∧ p_635) -> (-b^{127, 6}_2 ∧ b^{127, 6}_1 ∧ -b^{127, 6}_0) c in CNF: c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ -p_635 ∨ -b^{127, 6}_2 c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ -p_635 ∨ b^{127, 6}_1 c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ -p_635 ∨ -b^{127, 6}_0 c in DIMACS: 20255 20256 -20257 -635 -20258 0 20255 20256 -20257 -635 20259 0 20255 20256 -20257 -635 -20260 0 c 2+1 --> break c (-b^{127, 5}_2 ∧ b^{127, 5}_1 ∧ -b^{127, 5}_0 ∧ p_635) -> break c in CNF: c b^{127, 5}_2 ∨ -b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ -p_635 ∨ break c in DIMACS: 20255 -20256 20257 -635 1162 0 c 2-1 --> 1 c (-b^{127, 5}_2 ∧ b^{127, 5}_1 ∧ -b^{127, 5}_0 ∧ -p_635) -> (-b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ b^{127, 6}_0) c in CNF: c b^{127, 5}_2 ∨ -b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ p_635 ∨ -b^{127, 6}_2 c b^{127, 5}_2 ∨ -b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ p_635 ∨ -b^{127, 6}_1 c b^{127, 5}_2 ∨ -b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ p_635 ∨ b^{127, 6}_0 c in DIMACS: 20255 -20256 20257 635 -20258 0 20255 -20256 20257 635 -20259 0 20255 -20256 20257 635 20260 0 c 1-1 --> 0 c (-b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ b^{127, 5}_0 ∧ -p_635) -> (-b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ -b^{127, 6}_0) c in CNF: c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ p_635 ∨ -b^{127, 6}_2 c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ p_635 ∨ -b^{127, 6}_1 c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ p_635 ∨ -b^{127, 6}_0 c in DIMACS: 20255 20256 -20257 635 -20258 0 20255 20256 -20257 635 -20259 0 20255 20256 -20257 635 -20260 0 c 0-1 --> -1 c (-b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ -b^{127, 5}_0 ∧ -p_635) -> ( b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ b^{127, 6}_0) c in CNF: c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ p_635 ∨ b^{127, 6}_2 c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ p_635 ∨ -b^{127, 6}_1 c b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ p_635 ∨ b^{127, 6}_0 c in DIMACS: 20255 20256 20257 635 20258 0 20255 20256 20257 635 -20259 0 20255 20256 20257 635 20260 0 c -1-1 --> -2 c ( b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ b^{127, 5}_0 ∧ -p_635) -> ( b^{127, 6}_2 ∧ b^{127, 6}_1 ∧ -b^{127, 6}_0) c in CNF: c -b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ p_635 ∨ b^{127, 6}_2 c -b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ p_635 ∨ b^{127, 6}_1 c -b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ p_635 ∨ -b^{127, 6}_0 c in DIMACS: -20255 20256 -20257 635 20258 0 -20255 20256 -20257 635 20259 0 -20255 20256 -20257 635 -20260 0 c -2-1 --> break c ( b^{127, 5}_2 ∧ b^{127, 5}_1 ∧ -b^{127, 5}_0 ∧ -p_635) -> break c in CNF: c -b^{127, 5}_2 ∨ -b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ p_635 ∨ break c in DIMACS: -20255 -20256 20257 635 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{127, 5}_2 ∧ -b^{127, 5}_1 ∧ -b^{127, 5}_0 ∧ true) c in CNF: c -b^{127, 5}_2 ∨ b^{127, 5}_1 ∨ b^{127, 5}_0 ∨ false c in DIMACS: -20255 20256 20257 0 c 3 does not represent an automaton state. c -(-b^{127, 5}_2 ∧ b^{127, 5}_1 ∧ b^{127, 5}_0 ∧ true) c in CNF: c b^{127, 5}_2 ∨ -b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ false c in DIMACS: 20255 -20256 -20257 0 c -3 does not represent an automaton state. c -( b^{127, 5}_2 ∧ b^{127, 5}_1 ∧ b^{127, 5}_0 ∧ true) c in CNF: c -b^{127, 5}_2 ∨ -b^{127, 5}_1 ∨ -b^{127, 5}_0 ∨ false c in DIMACS: -20255 -20256 -20257 0 c i = 6 c -2+1 --> -1 c ( b^{127, 6}_2 ∧ b^{127, 6}_1 ∧ -b^{127, 6}_0 ∧ p_762) -> ( b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ b^{127, 7}_0) c in CNF: c -b^{127, 6}_2 ∨ -b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ -p_762 ∨ b^{127, 7}_2 c -b^{127, 6}_2 ∨ -b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ -p_762 ∨ -b^{127, 7}_1 c -b^{127, 6}_2 ∨ -b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ -p_762 ∨ b^{127, 7}_0 c in DIMACS: -20258 -20259 20260 -762 20261 0 -20258 -20259 20260 -762 -20262 0 -20258 -20259 20260 -762 20263 0 c -1+1 --> 0 c ( b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ b^{127, 6}_0 ∧ p_762) -> (-b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ -b^{127, 7}_0) c in CNF: c -b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ -p_762 ∨ -b^{127, 7}_2 c -b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ -p_762 ∨ -b^{127, 7}_1 c -b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ -p_762 ∨ -b^{127, 7}_0 c in DIMACS: -20258 20259 -20260 -762 -20261 0 -20258 20259 -20260 -762 -20262 0 -20258 20259 -20260 -762 -20263 0 c 0+1 --> 1 c (-b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ -b^{127, 6}_0 ∧ p_762) -> (-b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ b^{127, 7}_0) c in CNF: c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ -p_762 ∨ -b^{127, 7}_2 c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ -p_762 ∨ -b^{127, 7}_1 c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ -p_762 ∨ b^{127, 7}_0 c in DIMACS: 20258 20259 20260 -762 -20261 0 20258 20259 20260 -762 -20262 0 20258 20259 20260 -762 20263 0 c 1+1 --> 2 c (-b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ b^{127, 6}_0 ∧ p_762) -> (-b^{127, 7}_2 ∧ b^{127, 7}_1 ∧ -b^{127, 7}_0) c in CNF: c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ -p_762 ∨ -b^{127, 7}_2 c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ -p_762 ∨ b^{127, 7}_1 c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ -p_762 ∨ -b^{127, 7}_0 c in DIMACS: 20258 20259 -20260 -762 -20261 0 20258 20259 -20260 -762 20262 0 20258 20259 -20260 -762 -20263 0 c 2+1 --> break c (-b^{127, 6}_2 ∧ b^{127, 6}_1 ∧ -b^{127, 6}_0 ∧ p_762) -> break c in CNF: c b^{127, 6}_2 ∨ -b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ -p_762 ∨ break c in DIMACS: 20258 -20259 20260 -762 1162 0 c 2-1 --> 1 c (-b^{127, 6}_2 ∧ b^{127, 6}_1 ∧ -b^{127, 6}_0 ∧ -p_762) -> (-b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ b^{127, 7}_0) c in CNF: c b^{127, 6}_2 ∨ -b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ p_762 ∨ -b^{127, 7}_2 c b^{127, 6}_2 ∨ -b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ p_762 ∨ -b^{127, 7}_1 c b^{127, 6}_2 ∨ -b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ p_762 ∨ b^{127, 7}_0 c in DIMACS: 20258 -20259 20260 762 -20261 0 20258 -20259 20260 762 -20262 0 20258 -20259 20260 762 20263 0 c 1-1 --> 0 c (-b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ b^{127, 6}_0 ∧ -p_762) -> (-b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ -b^{127, 7}_0) c in CNF: c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ p_762 ∨ -b^{127, 7}_2 c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ p_762 ∨ -b^{127, 7}_1 c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ p_762 ∨ -b^{127, 7}_0 c in DIMACS: 20258 20259 -20260 762 -20261 0 20258 20259 -20260 762 -20262 0 20258 20259 -20260 762 -20263 0 c 0-1 --> -1 c (-b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ -b^{127, 6}_0 ∧ -p_762) -> ( b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ b^{127, 7}_0) c in CNF: c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ p_762 ∨ b^{127, 7}_2 c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ p_762 ∨ -b^{127, 7}_1 c b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ p_762 ∨ b^{127, 7}_0 c in DIMACS: 20258 20259 20260 762 20261 0 20258 20259 20260 762 -20262 0 20258 20259 20260 762 20263 0 c -1-1 --> -2 c ( b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ b^{127, 6}_0 ∧ -p_762) -> ( b^{127, 7}_2 ∧ b^{127, 7}_1 ∧ -b^{127, 7}_0) c in CNF: c -b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ p_762 ∨ b^{127, 7}_2 c -b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ p_762 ∨ b^{127, 7}_1 c -b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ p_762 ∨ -b^{127, 7}_0 c in DIMACS: -20258 20259 -20260 762 20261 0 -20258 20259 -20260 762 20262 0 -20258 20259 -20260 762 -20263 0 c -2-1 --> break c ( b^{127, 6}_2 ∧ b^{127, 6}_1 ∧ -b^{127, 6}_0 ∧ -p_762) -> break c in CNF: c -b^{127, 6}_2 ∨ -b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ p_762 ∨ break c in DIMACS: -20258 -20259 20260 762 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{127, 6}_2 ∧ -b^{127, 6}_1 ∧ -b^{127, 6}_0 ∧ true) c in CNF: c -b^{127, 6}_2 ∨ b^{127, 6}_1 ∨ b^{127, 6}_0 ∨ false c in DIMACS: -20258 20259 20260 0 c 3 does not represent an automaton state. c -(-b^{127, 6}_2 ∧ b^{127, 6}_1 ∧ b^{127, 6}_0 ∧ true) c in CNF: c b^{127, 6}_2 ∨ -b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ false c in DIMACS: 20258 -20259 -20260 0 c -3 does not represent an automaton state. c -( b^{127, 6}_2 ∧ b^{127, 6}_1 ∧ b^{127, 6}_0 ∧ true) c in CNF: c -b^{127, 6}_2 ∨ -b^{127, 6}_1 ∨ -b^{127, 6}_0 ∨ false c in DIMACS: -20258 -20259 -20260 0 c i = 7 c -2+1 --> -1 c ( b^{127, 7}_2 ∧ b^{127, 7}_1 ∧ -b^{127, 7}_0 ∧ p_889) -> ( b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ b^{127, 8}_0) c in CNF: c -b^{127, 7}_2 ∨ -b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ -p_889 ∨ b^{127, 8}_2 c -b^{127, 7}_2 ∨ -b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ -p_889 ∨ -b^{127, 8}_1 c -b^{127, 7}_2 ∨ -b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ -p_889 ∨ b^{127, 8}_0 c in DIMACS: -20261 -20262 20263 -889 20264 0 -20261 -20262 20263 -889 -20265 0 -20261 -20262 20263 -889 20266 0 c -1+1 --> 0 c ( b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ b^{127, 7}_0 ∧ p_889) -> (-b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ -b^{127, 8}_0) c in CNF: c -b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ -p_889 ∨ -b^{127, 8}_2 c -b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ -p_889 ∨ -b^{127, 8}_1 c -b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ -p_889 ∨ -b^{127, 8}_0 c in DIMACS: -20261 20262 -20263 -889 -20264 0 -20261 20262 -20263 -889 -20265 0 -20261 20262 -20263 -889 -20266 0 c 0+1 --> 1 c (-b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ -b^{127, 7}_0 ∧ p_889) -> (-b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ b^{127, 8}_0) c in CNF: c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ -p_889 ∨ -b^{127, 8}_2 c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ -p_889 ∨ -b^{127, 8}_1 c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ -p_889 ∨ b^{127, 8}_0 c in DIMACS: 20261 20262 20263 -889 -20264 0 20261 20262 20263 -889 -20265 0 20261 20262 20263 -889 20266 0 c 1+1 --> 2 c (-b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ b^{127, 7}_0 ∧ p_889) -> (-b^{127, 8}_2 ∧ b^{127, 8}_1 ∧ -b^{127, 8}_0) c in CNF: c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ -p_889 ∨ -b^{127, 8}_2 c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ -p_889 ∨ b^{127, 8}_1 c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ -p_889 ∨ -b^{127, 8}_0 c in DIMACS: 20261 20262 -20263 -889 -20264 0 20261 20262 -20263 -889 20265 0 20261 20262 -20263 -889 -20266 0 c 2+1 --> break c (-b^{127, 7}_2 ∧ b^{127, 7}_1 ∧ -b^{127, 7}_0 ∧ p_889) -> break c in CNF: c b^{127, 7}_2 ∨ -b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ -p_889 ∨ break c in DIMACS: 20261 -20262 20263 -889 1162 0 c 2-1 --> 1 c (-b^{127, 7}_2 ∧ b^{127, 7}_1 ∧ -b^{127, 7}_0 ∧ -p_889) -> (-b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ b^{127, 8}_0) c in CNF: c b^{127, 7}_2 ∨ -b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ p_889 ∨ -b^{127, 8}_2 c b^{127, 7}_2 ∨ -b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ p_889 ∨ -b^{127, 8}_1 c b^{127, 7}_2 ∨ -b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ p_889 ∨ b^{127, 8}_0 c in DIMACS: 20261 -20262 20263 889 -20264 0 20261 -20262 20263 889 -20265 0 20261 -20262 20263 889 20266 0 c 1-1 --> 0 c (-b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ b^{127, 7}_0 ∧ -p_889) -> (-b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ -b^{127, 8}_0) c in CNF: c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ p_889 ∨ -b^{127, 8}_2 c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ p_889 ∨ -b^{127, 8}_1 c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ p_889 ∨ -b^{127, 8}_0 c in DIMACS: 20261 20262 -20263 889 -20264 0 20261 20262 -20263 889 -20265 0 20261 20262 -20263 889 -20266 0 c 0-1 --> -1 c (-b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ -b^{127, 7}_0 ∧ -p_889) -> ( b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ b^{127, 8}_0) c in CNF: c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ p_889 ∨ b^{127, 8}_2 c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ p_889 ∨ -b^{127, 8}_1 c b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ p_889 ∨ b^{127, 8}_0 c in DIMACS: 20261 20262 20263 889 20264 0 20261 20262 20263 889 -20265 0 20261 20262 20263 889 20266 0 c -1-1 --> -2 c ( b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ b^{127, 7}_0 ∧ -p_889) -> ( b^{127, 8}_2 ∧ b^{127, 8}_1 ∧ -b^{127, 8}_0) c in CNF: c -b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ p_889 ∨ b^{127, 8}_2 c -b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ p_889 ∨ b^{127, 8}_1 c -b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ p_889 ∨ -b^{127, 8}_0 c in DIMACS: -20261 20262 -20263 889 20264 0 -20261 20262 -20263 889 20265 0 -20261 20262 -20263 889 -20266 0 c -2-1 --> break c ( b^{127, 7}_2 ∧ b^{127, 7}_1 ∧ -b^{127, 7}_0 ∧ -p_889) -> break c in CNF: c -b^{127, 7}_2 ∨ -b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ p_889 ∨ break c in DIMACS: -20261 -20262 20263 889 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{127, 7}_2 ∧ -b^{127, 7}_1 ∧ -b^{127, 7}_0 ∧ true) c in CNF: c -b^{127, 7}_2 ∨ b^{127, 7}_1 ∨ b^{127, 7}_0 ∨ false c in DIMACS: -20261 20262 20263 0 c 3 does not represent an automaton state. c -(-b^{127, 7}_2 ∧ b^{127, 7}_1 ∧ b^{127, 7}_0 ∧ true) c in CNF: c b^{127, 7}_2 ∨ -b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ false c in DIMACS: 20261 -20262 -20263 0 c -3 does not represent an automaton state. c -( b^{127, 7}_2 ∧ b^{127, 7}_1 ∧ b^{127, 7}_0 ∧ true) c in CNF: c -b^{127, 7}_2 ∨ -b^{127, 7}_1 ∨ -b^{127, 7}_0 ∨ false c in DIMACS: -20261 -20262 -20263 0 c i = 8 c -2+1 --> -1 c ( b^{127, 8}_2 ∧ b^{127, 8}_1 ∧ -b^{127, 8}_0 ∧ p_1016) -> ( b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ b^{127, 9}_0) c in CNF: c -b^{127, 8}_2 ∨ -b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ -p_1016 ∨ b^{127, 9}_2 c -b^{127, 8}_2 ∨ -b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ -p_1016 ∨ -b^{127, 9}_1 c -b^{127, 8}_2 ∨ -b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ -p_1016 ∨ b^{127, 9}_0 c in DIMACS: -20264 -20265 20266 -1016 20267 0 -20264 -20265 20266 -1016 -20268 0 -20264 -20265 20266 -1016 20269 0 c -1+1 --> 0 c ( b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ b^{127, 8}_0 ∧ p_1016) -> (-b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ -b^{127, 9}_0) c in CNF: c -b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ -p_1016 ∨ -b^{127, 9}_2 c -b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ -p_1016 ∨ -b^{127, 9}_1 c -b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ -p_1016 ∨ -b^{127, 9}_0 c in DIMACS: -20264 20265 -20266 -1016 -20267 0 -20264 20265 -20266 -1016 -20268 0 -20264 20265 -20266 -1016 -20269 0 c 0+1 --> 1 c (-b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ -b^{127, 8}_0 ∧ p_1016) -> (-b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ b^{127, 9}_0) c in CNF: c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ -p_1016 ∨ -b^{127, 9}_2 c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ -p_1016 ∨ -b^{127, 9}_1 c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ -p_1016 ∨ b^{127, 9}_0 c in DIMACS: 20264 20265 20266 -1016 -20267 0 20264 20265 20266 -1016 -20268 0 20264 20265 20266 -1016 20269 0 c 1+1 --> 2 c (-b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ b^{127, 8}_0 ∧ p_1016) -> (-b^{127, 9}_2 ∧ b^{127, 9}_1 ∧ -b^{127, 9}_0) c in CNF: c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ -p_1016 ∨ -b^{127, 9}_2 c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ -p_1016 ∨ b^{127, 9}_1 c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ -p_1016 ∨ -b^{127, 9}_0 c in DIMACS: 20264 20265 -20266 -1016 -20267 0 20264 20265 -20266 -1016 20268 0 20264 20265 -20266 -1016 -20269 0 c 2+1 --> break c (-b^{127, 8}_2 ∧ b^{127, 8}_1 ∧ -b^{127, 8}_0 ∧ p_1016) -> break c in CNF: c b^{127, 8}_2 ∨ -b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ -p_1016 ∨ break c in DIMACS: 20264 -20265 20266 -1016 1162 0 c 2-1 --> 1 c (-b^{127, 8}_2 ∧ b^{127, 8}_1 ∧ -b^{127, 8}_0 ∧ -p_1016) -> (-b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ b^{127, 9}_0) c in CNF: c b^{127, 8}_2 ∨ -b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ p_1016 ∨ -b^{127, 9}_2 c b^{127, 8}_2 ∨ -b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ p_1016 ∨ -b^{127, 9}_1 c b^{127, 8}_2 ∨ -b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ p_1016 ∨ b^{127, 9}_0 c in DIMACS: 20264 -20265 20266 1016 -20267 0 20264 -20265 20266 1016 -20268 0 20264 -20265 20266 1016 20269 0 c 1-1 --> 0 c (-b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ b^{127, 8}_0 ∧ -p_1016) -> (-b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ -b^{127, 9}_0) c in CNF: c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ p_1016 ∨ -b^{127, 9}_2 c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ p_1016 ∨ -b^{127, 9}_1 c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ p_1016 ∨ -b^{127, 9}_0 c in DIMACS: 20264 20265 -20266 1016 -20267 0 20264 20265 -20266 1016 -20268 0 20264 20265 -20266 1016 -20269 0 c 0-1 --> -1 c (-b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ -b^{127, 8}_0 ∧ -p_1016) -> ( b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ b^{127, 9}_0) c in CNF: c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ p_1016 ∨ b^{127, 9}_2 c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ p_1016 ∨ -b^{127, 9}_1 c b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ p_1016 ∨ b^{127, 9}_0 c in DIMACS: 20264 20265 20266 1016 20267 0 20264 20265 20266 1016 -20268 0 20264 20265 20266 1016 20269 0 c -1-1 --> -2 c ( b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ b^{127, 8}_0 ∧ -p_1016) -> ( b^{127, 9}_2 ∧ b^{127, 9}_1 ∧ -b^{127, 9}_0) c in CNF: c -b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ p_1016 ∨ b^{127, 9}_2 c -b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ p_1016 ∨ b^{127, 9}_1 c -b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ p_1016 ∨ -b^{127, 9}_0 c in DIMACS: -20264 20265 -20266 1016 20267 0 -20264 20265 -20266 1016 20268 0 -20264 20265 -20266 1016 -20269 0 c -2-1 --> break c ( b^{127, 8}_2 ∧ b^{127, 8}_1 ∧ -b^{127, 8}_0 ∧ -p_1016) -> break c in CNF: c -b^{127, 8}_2 ∨ -b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ p_1016 ∨ break c in DIMACS: -20264 -20265 20266 1016 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{127, 8}_2 ∧ -b^{127, 8}_1 ∧ -b^{127, 8}_0 ∧ true) c in CNF: c -b^{127, 8}_2 ∨ b^{127, 8}_1 ∨ b^{127, 8}_0 ∨ false c in DIMACS: -20264 20265 20266 0 c 3 does not represent an automaton state. c -(-b^{127, 8}_2 ∧ b^{127, 8}_1 ∧ b^{127, 8}_0 ∧ true) c in CNF: c b^{127, 8}_2 ∨ -b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ false c in DIMACS: 20264 -20265 -20266 0 c -3 does not represent an automaton state. c -( b^{127, 8}_2 ∧ b^{127, 8}_1 ∧ b^{127, 8}_0 ∧ true) c in CNF: c -b^{127, 8}_2 ∨ -b^{127, 8}_1 ∨ -b^{127, 8}_0 ∨ false c in DIMACS: -20264 -20265 -20266 0 c i = 9 c -2+1 --> -1 c ( b^{127, 9}_2 ∧ b^{127, 9}_1 ∧ -b^{127, 9}_0 ∧ p_1143) -> ( b^{127, 10}_2 ∧ -b^{127, 10}_1 ∧ b^{127, 10}_0) c in CNF: c -b^{127, 9}_2 ∨ -b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ -p_1143 ∨ b^{127, 10}_2 c -b^{127, 9}_2 ∨ -b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ -p_1143 ∨ -b^{127, 10}_1 c -b^{127, 9}_2 ∨ -b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ -p_1143 ∨ b^{127, 10}_0 c in DIMACS: -20267 -20268 20269 -1143 20270 0 -20267 -20268 20269 -1143 -20271 0 -20267 -20268 20269 -1143 20272 0 c -1+1 --> 0 c ( b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ b^{127, 9}_0 ∧ p_1143) -> (-b^{127, 10}_2 ∧ -b^{127, 10}_1 ∧ -b^{127, 10}_0) c in CNF: c -b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ -p_1143 ∨ -b^{127, 10}_2 c -b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ -p_1143 ∨ -b^{127, 10}_1 c -b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ -p_1143 ∨ -b^{127, 10}_0 c in DIMACS: -20267 20268 -20269 -1143 -20270 0 -20267 20268 -20269 -1143 -20271 0 -20267 20268 -20269 -1143 -20272 0 c 0+1 --> 1 c (-b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ -b^{127, 9}_0 ∧ p_1143) -> (-b^{127, 10}_2 ∧ -b^{127, 10}_1 ∧ b^{127, 10}_0) c in CNF: c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ -p_1143 ∨ -b^{127, 10}_2 c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ -p_1143 ∨ -b^{127, 10}_1 c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ -p_1143 ∨ b^{127, 10}_0 c in DIMACS: 20267 20268 20269 -1143 -20270 0 20267 20268 20269 -1143 -20271 0 20267 20268 20269 -1143 20272 0 c 1+1 --> 2 c (-b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ b^{127, 9}_0 ∧ p_1143) -> (-b^{127, 10}_2 ∧ b^{127, 10}_1 ∧ -b^{127, 10}_0) c in CNF: c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ -p_1143 ∨ -b^{127, 10}_2 c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ -p_1143 ∨ b^{127, 10}_1 c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ -p_1143 ∨ -b^{127, 10}_0 c in DIMACS: 20267 20268 -20269 -1143 -20270 0 20267 20268 -20269 -1143 20271 0 20267 20268 -20269 -1143 -20272 0 c 2+1 --> break c (-b^{127, 9}_2 ∧ b^{127, 9}_1 ∧ -b^{127, 9}_0 ∧ p_1143) -> break c in CNF: c b^{127, 9}_2 ∨ -b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ -p_1143 ∨ break c in DIMACS: 20267 -20268 20269 -1143 1162 0 c 2-1 --> 1 c (-b^{127, 9}_2 ∧ b^{127, 9}_1 ∧ -b^{127, 9}_0 ∧ -p_1143) -> (-b^{127, 10}_2 ∧ -b^{127, 10}_1 ∧ b^{127, 10}_0) c in CNF: c b^{127, 9}_2 ∨ -b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ p_1143 ∨ -b^{127, 10}_2 c b^{127, 9}_2 ∨ -b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ p_1143 ∨ -b^{127, 10}_1 c b^{127, 9}_2 ∨ -b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ p_1143 ∨ b^{127, 10}_0 c in DIMACS: 20267 -20268 20269 1143 -20270 0 20267 -20268 20269 1143 -20271 0 20267 -20268 20269 1143 20272 0 c 1-1 --> 0 c (-b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ b^{127, 9}_0 ∧ -p_1143) -> (-b^{127, 10}_2 ∧ -b^{127, 10}_1 ∧ -b^{127, 10}_0) c in CNF: c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ p_1143 ∨ -b^{127, 10}_2 c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ p_1143 ∨ -b^{127, 10}_1 c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ p_1143 ∨ -b^{127, 10}_0 c in DIMACS: 20267 20268 -20269 1143 -20270 0 20267 20268 -20269 1143 -20271 0 20267 20268 -20269 1143 -20272 0 c 0-1 --> -1 c (-b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ -b^{127, 9}_0 ∧ -p_1143) -> ( b^{127, 10}_2 ∧ -b^{127, 10}_1 ∧ b^{127, 10}_0) c in CNF: c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ p_1143 ∨ b^{127, 10}_2 c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ p_1143 ∨ -b^{127, 10}_1 c b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ p_1143 ∨ b^{127, 10}_0 c in DIMACS: 20267 20268 20269 1143 20270 0 20267 20268 20269 1143 -20271 0 20267 20268 20269 1143 20272 0 c -1-1 --> -2 c ( b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ b^{127, 9}_0 ∧ -p_1143) -> ( b^{127, 10}_2 ∧ b^{127, 10}_1 ∧ -b^{127, 10}_0) c in CNF: c -b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ p_1143 ∨ b^{127, 10}_2 c -b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ p_1143 ∨ b^{127, 10}_1 c -b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ p_1143 ∨ -b^{127, 10}_0 c in DIMACS: -20267 20268 -20269 1143 20270 0 -20267 20268 -20269 1143 20271 0 -20267 20268 -20269 1143 -20272 0 c -2-1 --> break c ( b^{127, 9}_2 ∧ b^{127, 9}_1 ∧ -b^{127, 9}_0 ∧ -p_1143) -> break c in CNF: c -b^{127, 9}_2 ∨ -b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ p_1143 ∨ break c in DIMACS: -20267 -20268 20269 1143 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{127, 9}_2 ∧ -b^{127, 9}_1 ∧ -b^{127, 9}_0 ∧ true) c in CNF: c -b^{127, 9}_2 ∨ b^{127, 9}_1 ∨ b^{127, 9}_0 ∨ false c in DIMACS: -20267 20268 20269 0 c 3 does not represent an automaton state. c -(-b^{127, 9}_2 ∧ b^{127, 9}_1 ∧ b^{127, 9}_0 ∧ true) c in CNF: c b^{127, 9}_2 ∨ -b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ false c in DIMACS: 20267 -20268 -20269 0 c -3 does not represent an automaton state. c -( b^{127, 9}_2 ∧ b^{127, 9}_1 ∧ b^{127, 9}_0 ∧ true) c in CNF: c -b^{127, 9}_2 ∨ -b^{127, 9}_1 ∨ -b^{127, 9}_0 ∨ false c in DIMACS: -20267 -20268 -20269 0 c INIT for k = 128 c -b^{128, 1}_2 c -b^{128, 1}_1 c -b^{128, 1}_0 c in DIMACS: -20273 0 -20274 0 -20275 0 c Transitions for k = 128 c i = 1 c -2+1 --> -1 c ( b^{128, 1}_2 ∧ b^{128, 1}_1 ∧ -b^{128, 1}_0 ∧ p_128) -> ( b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ b^{128, 2}_0) c in CNF: c -b^{128, 1}_2 ∨ -b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ -p_128 ∨ b^{128, 2}_2 c -b^{128, 1}_2 ∨ -b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ -p_128 ∨ -b^{128, 2}_1 c -b^{128, 1}_2 ∨ -b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ -p_128 ∨ b^{128, 2}_0 c in DIMACS: -20273 -20274 20275 -128 20276 0 -20273 -20274 20275 -128 -20277 0 -20273 -20274 20275 -128 20278 0 c -1+1 --> 0 c ( b^{128, 1}_2 ∧ -b^{128, 1}_1 ∧ b^{128, 1}_0 ∧ p_128) -> (-b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ -b^{128, 2}_0) c in CNF: c -b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ -p_128 ∨ -b^{128, 2}_2 c -b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ -p_128 ∨ -b^{128, 2}_1 c -b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ -p_128 ∨ -b^{128, 2}_0 c in DIMACS: -20273 20274 -20275 -128 -20276 0 -20273 20274 -20275 -128 -20277 0 -20273 20274 -20275 -128 -20278 0 c 0+1 --> 1 c (-b^{128, 1}_2 ∧ -b^{128, 1}_1 ∧ -b^{128, 1}_0 ∧ p_128) -> (-b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ b^{128, 2}_0) c in CNF: c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ -p_128 ∨ -b^{128, 2}_2 c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ -p_128 ∨ -b^{128, 2}_1 c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ -p_128 ∨ b^{128, 2}_0 c in DIMACS: 20273 20274 20275 -128 -20276 0 20273 20274 20275 -128 -20277 0 20273 20274 20275 -128 20278 0 c 1+1 --> 2 c (-b^{128, 1}_2 ∧ -b^{128, 1}_1 ∧ b^{128, 1}_0 ∧ p_128) -> (-b^{128, 2}_2 ∧ b^{128, 2}_1 ∧ -b^{128, 2}_0) c in CNF: c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ -p_128 ∨ -b^{128, 2}_2 c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ -p_128 ∨ b^{128, 2}_1 c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ -p_128 ∨ -b^{128, 2}_0 c in DIMACS: 20273 20274 -20275 -128 -20276 0 20273 20274 -20275 -128 20277 0 20273 20274 -20275 -128 -20278 0 c 2+1 --> break c (-b^{128, 1}_2 ∧ b^{128, 1}_1 ∧ -b^{128, 1}_0 ∧ p_128) -> break c in CNF: c b^{128, 1}_2 ∨ -b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ -p_128 ∨ break c in DIMACS: 20273 -20274 20275 -128 1162 0 c 2-1 --> 1 c (-b^{128, 1}_2 ∧ b^{128, 1}_1 ∧ -b^{128, 1}_0 ∧ -p_128) -> (-b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ b^{128, 2}_0) c in CNF: c b^{128, 1}_2 ∨ -b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ p_128 ∨ -b^{128, 2}_2 c b^{128, 1}_2 ∨ -b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ p_128 ∨ -b^{128, 2}_1 c b^{128, 1}_2 ∨ -b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ p_128 ∨ b^{128, 2}_0 c in DIMACS: 20273 -20274 20275 128 -20276 0 20273 -20274 20275 128 -20277 0 20273 -20274 20275 128 20278 0 c 1-1 --> 0 c (-b^{128, 1}_2 ∧ -b^{128, 1}_1 ∧ b^{128, 1}_0 ∧ -p_128) -> (-b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ -b^{128, 2}_0) c in CNF: c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ p_128 ∨ -b^{128, 2}_2 c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ p_128 ∨ -b^{128, 2}_1 c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ p_128 ∨ -b^{128, 2}_0 c in DIMACS: 20273 20274 -20275 128 -20276 0 20273 20274 -20275 128 -20277 0 20273 20274 -20275 128 -20278 0 c 0-1 --> -1 c (-b^{128, 1}_2 ∧ -b^{128, 1}_1 ∧ -b^{128, 1}_0 ∧ -p_128) -> ( b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ b^{128, 2}_0) c in CNF: c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ p_128 ∨ b^{128, 2}_2 c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ p_128 ∨ -b^{128, 2}_1 c b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ p_128 ∨ b^{128, 2}_0 c in DIMACS: 20273 20274 20275 128 20276 0 20273 20274 20275 128 -20277 0 20273 20274 20275 128 20278 0 c -1-1 --> -2 c ( b^{128, 1}_2 ∧ -b^{128, 1}_1 ∧ b^{128, 1}_0 ∧ -p_128) -> ( b^{128, 2}_2 ∧ b^{128, 2}_1 ∧ -b^{128, 2}_0) c in CNF: c -b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ p_128 ∨ b^{128, 2}_2 c -b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ p_128 ∨ b^{128, 2}_1 c -b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ p_128 ∨ -b^{128, 2}_0 c in DIMACS: -20273 20274 -20275 128 20276 0 -20273 20274 -20275 128 20277 0 -20273 20274 -20275 128 -20278 0 c -2-1 --> break c ( b^{128, 1}_2 ∧ b^{128, 1}_1 ∧ -b^{128, 1}_0 ∧ -p_128) -> break c in CNF: c -b^{128, 1}_2 ∨ -b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ p_128 ∨ break c in DIMACS: -20273 -20274 20275 128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{128, 1}_2 ∧ -b^{128, 1}_1 ∧ -b^{128, 1}_0 ∧ true) c in CNF: c -b^{128, 1}_2 ∨ b^{128, 1}_1 ∨ b^{128, 1}_0 ∨ false c in DIMACS: -20273 20274 20275 0 c 3 does not represent an automaton state. c -(-b^{128, 1}_2 ∧ b^{128, 1}_1 ∧ b^{128, 1}_0 ∧ true) c in CNF: c b^{128, 1}_2 ∨ -b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ false c in DIMACS: 20273 -20274 -20275 0 c -3 does not represent an automaton state. c -( b^{128, 1}_2 ∧ b^{128, 1}_1 ∧ b^{128, 1}_0 ∧ true) c in CNF: c -b^{128, 1}_2 ∨ -b^{128, 1}_1 ∨ -b^{128, 1}_0 ∨ false c in DIMACS: -20273 -20274 -20275 0 c i = 2 c -2+1 --> -1 c ( b^{128, 2}_2 ∧ b^{128, 2}_1 ∧ -b^{128, 2}_0 ∧ p_256) -> ( b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ b^{128, 3}_0) c in CNF: c -b^{128, 2}_2 ∨ -b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ -p_256 ∨ b^{128, 3}_2 c -b^{128, 2}_2 ∨ -b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ -p_256 ∨ -b^{128, 3}_1 c -b^{128, 2}_2 ∨ -b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ -p_256 ∨ b^{128, 3}_0 c in DIMACS: -20276 -20277 20278 -256 20279 0 -20276 -20277 20278 -256 -20280 0 -20276 -20277 20278 -256 20281 0 c -1+1 --> 0 c ( b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ b^{128, 2}_0 ∧ p_256) -> (-b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ -b^{128, 3}_0) c in CNF: c -b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ -p_256 ∨ -b^{128, 3}_2 c -b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ -p_256 ∨ -b^{128, 3}_1 c -b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ -p_256 ∨ -b^{128, 3}_0 c in DIMACS: -20276 20277 -20278 -256 -20279 0 -20276 20277 -20278 -256 -20280 0 -20276 20277 -20278 -256 -20281 0 c 0+1 --> 1 c (-b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ -b^{128, 2}_0 ∧ p_256) -> (-b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ b^{128, 3}_0) c in CNF: c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ -p_256 ∨ -b^{128, 3}_2 c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ -p_256 ∨ -b^{128, 3}_1 c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ -p_256 ∨ b^{128, 3}_0 c in DIMACS: 20276 20277 20278 -256 -20279 0 20276 20277 20278 -256 -20280 0 20276 20277 20278 -256 20281 0 c 1+1 --> 2 c (-b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ b^{128, 2}_0 ∧ p_256) -> (-b^{128, 3}_2 ∧ b^{128, 3}_1 ∧ -b^{128, 3}_0) c in CNF: c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ -p_256 ∨ -b^{128, 3}_2 c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ -p_256 ∨ b^{128, 3}_1 c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ -p_256 ∨ -b^{128, 3}_0 c in DIMACS: 20276 20277 -20278 -256 -20279 0 20276 20277 -20278 -256 20280 0 20276 20277 -20278 -256 -20281 0 c 2+1 --> break c (-b^{128, 2}_2 ∧ b^{128, 2}_1 ∧ -b^{128, 2}_0 ∧ p_256) -> break c in CNF: c b^{128, 2}_2 ∨ -b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ -p_256 ∨ break c in DIMACS: 20276 -20277 20278 -256 1162 0 c 2-1 --> 1 c (-b^{128, 2}_2 ∧ b^{128, 2}_1 ∧ -b^{128, 2}_0 ∧ -p_256) -> (-b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ b^{128, 3}_0) c in CNF: c b^{128, 2}_2 ∨ -b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ p_256 ∨ -b^{128, 3}_2 c b^{128, 2}_2 ∨ -b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ p_256 ∨ -b^{128, 3}_1 c b^{128, 2}_2 ∨ -b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ p_256 ∨ b^{128, 3}_0 c in DIMACS: 20276 -20277 20278 256 -20279 0 20276 -20277 20278 256 -20280 0 20276 -20277 20278 256 20281 0 c 1-1 --> 0 c (-b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ b^{128, 2}_0 ∧ -p_256) -> (-b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ -b^{128, 3}_0) c in CNF: c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ p_256 ∨ -b^{128, 3}_2 c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ p_256 ∨ -b^{128, 3}_1 c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ p_256 ∨ -b^{128, 3}_0 c in DIMACS: 20276 20277 -20278 256 -20279 0 20276 20277 -20278 256 -20280 0 20276 20277 -20278 256 -20281 0 c 0-1 --> -1 c (-b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ -b^{128, 2}_0 ∧ -p_256) -> ( b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ b^{128, 3}_0) c in CNF: c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ p_256 ∨ b^{128, 3}_2 c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ p_256 ∨ -b^{128, 3}_1 c b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ p_256 ∨ b^{128, 3}_0 c in DIMACS: 20276 20277 20278 256 20279 0 20276 20277 20278 256 -20280 0 20276 20277 20278 256 20281 0 c -1-1 --> -2 c ( b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ b^{128, 2}_0 ∧ -p_256) -> ( b^{128, 3}_2 ∧ b^{128, 3}_1 ∧ -b^{128, 3}_0) c in CNF: c -b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ p_256 ∨ b^{128, 3}_2 c -b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ p_256 ∨ b^{128, 3}_1 c -b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ p_256 ∨ -b^{128, 3}_0 c in DIMACS: -20276 20277 -20278 256 20279 0 -20276 20277 -20278 256 20280 0 -20276 20277 -20278 256 -20281 0 c -2-1 --> break c ( b^{128, 2}_2 ∧ b^{128, 2}_1 ∧ -b^{128, 2}_0 ∧ -p_256) -> break c in CNF: c -b^{128, 2}_2 ∨ -b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ p_256 ∨ break c in DIMACS: -20276 -20277 20278 256 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{128, 2}_2 ∧ -b^{128, 2}_1 ∧ -b^{128, 2}_0 ∧ true) c in CNF: c -b^{128, 2}_2 ∨ b^{128, 2}_1 ∨ b^{128, 2}_0 ∨ false c in DIMACS: -20276 20277 20278 0 c 3 does not represent an automaton state. c -(-b^{128, 2}_2 ∧ b^{128, 2}_1 ∧ b^{128, 2}_0 ∧ true) c in CNF: c b^{128, 2}_2 ∨ -b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ false c in DIMACS: 20276 -20277 -20278 0 c -3 does not represent an automaton state. c -( b^{128, 2}_2 ∧ b^{128, 2}_1 ∧ b^{128, 2}_0 ∧ true) c in CNF: c -b^{128, 2}_2 ∨ -b^{128, 2}_1 ∨ -b^{128, 2}_0 ∨ false c in DIMACS: -20276 -20277 -20278 0 c i = 3 c -2+1 --> -1 c ( b^{128, 3}_2 ∧ b^{128, 3}_1 ∧ -b^{128, 3}_0 ∧ p_384) -> ( b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ b^{128, 4}_0) c in CNF: c -b^{128, 3}_2 ∨ -b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ -p_384 ∨ b^{128, 4}_2 c -b^{128, 3}_2 ∨ -b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ -p_384 ∨ -b^{128, 4}_1 c -b^{128, 3}_2 ∨ -b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ -p_384 ∨ b^{128, 4}_0 c in DIMACS: -20279 -20280 20281 -384 20282 0 -20279 -20280 20281 -384 -20283 0 -20279 -20280 20281 -384 20284 0 c -1+1 --> 0 c ( b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ b^{128, 3}_0 ∧ p_384) -> (-b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ -b^{128, 4}_0) c in CNF: c -b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ -p_384 ∨ -b^{128, 4}_2 c -b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ -p_384 ∨ -b^{128, 4}_1 c -b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ -p_384 ∨ -b^{128, 4}_0 c in DIMACS: -20279 20280 -20281 -384 -20282 0 -20279 20280 -20281 -384 -20283 0 -20279 20280 -20281 -384 -20284 0 c 0+1 --> 1 c (-b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ -b^{128, 3}_0 ∧ p_384) -> (-b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ b^{128, 4}_0) c in CNF: c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ -p_384 ∨ -b^{128, 4}_2 c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ -p_384 ∨ -b^{128, 4}_1 c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ -p_384 ∨ b^{128, 4}_0 c in DIMACS: 20279 20280 20281 -384 -20282 0 20279 20280 20281 -384 -20283 0 20279 20280 20281 -384 20284 0 c 1+1 --> 2 c (-b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ b^{128, 3}_0 ∧ p_384) -> (-b^{128, 4}_2 ∧ b^{128, 4}_1 ∧ -b^{128, 4}_0) c in CNF: c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ -p_384 ∨ -b^{128, 4}_2 c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ -p_384 ∨ b^{128, 4}_1 c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ -p_384 ∨ -b^{128, 4}_0 c in DIMACS: 20279 20280 -20281 -384 -20282 0 20279 20280 -20281 -384 20283 0 20279 20280 -20281 -384 -20284 0 c 2+1 --> break c (-b^{128, 3}_2 ∧ b^{128, 3}_1 ∧ -b^{128, 3}_0 ∧ p_384) -> break c in CNF: c b^{128, 3}_2 ∨ -b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ -p_384 ∨ break c in DIMACS: 20279 -20280 20281 -384 1162 0 c 2-1 --> 1 c (-b^{128, 3}_2 ∧ b^{128, 3}_1 ∧ -b^{128, 3}_0 ∧ -p_384) -> (-b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ b^{128, 4}_0) c in CNF: c b^{128, 3}_2 ∨ -b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ p_384 ∨ -b^{128, 4}_2 c b^{128, 3}_2 ∨ -b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ p_384 ∨ -b^{128, 4}_1 c b^{128, 3}_2 ∨ -b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ p_384 ∨ b^{128, 4}_0 c in DIMACS: 20279 -20280 20281 384 -20282 0 20279 -20280 20281 384 -20283 0 20279 -20280 20281 384 20284 0 c 1-1 --> 0 c (-b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ b^{128, 3}_0 ∧ -p_384) -> (-b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ -b^{128, 4}_0) c in CNF: c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ p_384 ∨ -b^{128, 4}_2 c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ p_384 ∨ -b^{128, 4}_1 c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ p_384 ∨ -b^{128, 4}_0 c in DIMACS: 20279 20280 -20281 384 -20282 0 20279 20280 -20281 384 -20283 0 20279 20280 -20281 384 -20284 0 c 0-1 --> -1 c (-b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ -b^{128, 3}_0 ∧ -p_384) -> ( b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ b^{128, 4}_0) c in CNF: c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ p_384 ∨ b^{128, 4}_2 c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ p_384 ∨ -b^{128, 4}_1 c b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ p_384 ∨ b^{128, 4}_0 c in DIMACS: 20279 20280 20281 384 20282 0 20279 20280 20281 384 -20283 0 20279 20280 20281 384 20284 0 c -1-1 --> -2 c ( b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ b^{128, 3}_0 ∧ -p_384) -> ( b^{128, 4}_2 ∧ b^{128, 4}_1 ∧ -b^{128, 4}_0) c in CNF: c -b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ p_384 ∨ b^{128, 4}_2 c -b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ p_384 ∨ b^{128, 4}_1 c -b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ p_384 ∨ -b^{128, 4}_0 c in DIMACS: -20279 20280 -20281 384 20282 0 -20279 20280 -20281 384 20283 0 -20279 20280 -20281 384 -20284 0 c -2-1 --> break c ( b^{128, 3}_2 ∧ b^{128, 3}_1 ∧ -b^{128, 3}_0 ∧ -p_384) -> break c in CNF: c -b^{128, 3}_2 ∨ -b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ p_384 ∨ break c in DIMACS: -20279 -20280 20281 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{128, 3}_2 ∧ -b^{128, 3}_1 ∧ -b^{128, 3}_0 ∧ true) c in CNF: c -b^{128, 3}_2 ∨ b^{128, 3}_1 ∨ b^{128, 3}_0 ∨ false c in DIMACS: -20279 20280 20281 0 c 3 does not represent an automaton state. c -(-b^{128, 3}_2 ∧ b^{128, 3}_1 ∧ b^{128, 3}_0 ∧ true) c in CNF: c b^{128, 3}_2 ∨ -b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ false c in DIMACS: 20279 -20280 -20281 0 c -3 does not represent an automaton state. c -( b^{128, 3}_2 ∧ b^{128, 3}_1 ∧ b^{128, 3}_0 ∧ true) c in CNF: c -b^{128, 3}_2 ∨ -b^{128, 3}_1 ∨ -b^{128, 3}_0 ∨ false c in DIMACS: -20279 -20280 -20281 0 c i = 4 c -2+1 --> -1 c ( b^{128, 4}_2 ∧ b^{128, 4}_1 ∧ -b^{128, 4}_0 ∧ p_512) -> ( b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ b^{128, 5}_0) c in CNF: c -b^{128, 4}_2 ∨ -b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ -p_512 ∨ b^{128, 5}_2 c -b^{128, 4}_2 ∨ -b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ -p_512 ∨ -b^{128, 5}_1 c -b^{128, 4}_2 ∨ -b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ -p_512 ∨ b^{128, 5}_0 c in DIMACS: -20282 -20283 20284 -512 20285 0 -20282 -20283 20284 -512 -20286 0 -20282 -20283 20284 -512 20287 0 c -1+1 --> 0 c ( b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ b^{128, 4}_0 ∧ p_512) -> (-b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ -b^{128, 5}_0) c in CNF: c -b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ -p_512 ∨ -b^{128, 5}_2 c -b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ -p_512 ∨ -b^{128, 5}_1 c -b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ -p_512 ∨ -b^{128, 5}_0 c in DIMACS: -20282 20283 -20284 -512 -20285 0 -20282 20283 -20284 -512 -20286 0 -20282 20283 -20284 -512 -20287 0 c 0+1 --> 1 c (-b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ -b^{128, 4}_0 ∧ p_512) -> (-b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ b^{128, 5}_0) c in CNF: c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ -p_512 ∨ -b^{128, 5}_2 c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ -p_512 ∨ -b^{128, 5}_1 c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ -p_512 ∨ b^{128, 5}_0 c in DIMACS: 20282 20283 20284 -512 -20285 0 20282 20283 20284 -512 -20286 0 20282 20283 20284 -512 20287 0 c 1+1 --> 2 c (-b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ b^{128, 4}_0 ∧ p_512) -> (-b^{128, 5}_2 ∧ b^{128, 5}_1 ∧ -b^{128, 5}_0) c in CNF: c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ -p_512 ∨ -b^{128, 5}_2 c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ -p_512 ∨ b^{128, 5}_1 c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ -p_512 ∨ -b^{128, 5}_0 c in DIMACS: 20282 20283 -20284 -512 -20285 0 20282 20283 -20284 -512 20286 0 20282 20283 -20284 -512 -20287 0 c 2+1 --> break c (-b^{128, 4}_2 ∧ b^{128, 4}_1 ∧ -b^{128, 4}_0 ∧ p_512) -> break c in CNF: c b^{128, 4}_2 ∨ -b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ -p_512 ∨ break c in DIMACS: 20282 -20283 20284 -512 1162 0 c 2-1 --> 1 c (-b^{128, 4}_2 ∧ b^{128, 4}_1 ∧ -b^{128, 4}_0 ∧ -p_512) -> (-b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ b^{128, 5}_0) c in CNF: c b^{128, 4}_2 ∨ -b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ p_512 ∨ -b^{128, 5}_2 c b^{128, 4}_2 ∨ -b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ p_512 ∨ -b^{128, 5}_1 c b^{128, 4}_2 ∨ -b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ p_512 ∨ b^{128, 5}_0 c in DIMACS: 20282 -20283 20284 512 -20285 0 20282 -20283 20284 512 -20286 0 20282 -20283 20284 512 20287 0 c 1-1 --> 0 c (-b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ b^{128, 4}_0 ∧ -p_512) -> (-b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ -b^{128, 5}_0) c in CNF: c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ p_512 ∨ -b^{128, 5}_2 c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ p_512 ∨ -b^{128, 5}_1 c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ p_512 ∨ -b^{128, 5}_0 c in DIMACS: 20282 20283 -20284 512 -20285 0 20282 20283 -20284 512 -20286 0 20282 20283 -20284 512 -20287 0 c 0-1 --> -1 c (-b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ -b^{128, 4}_0 ∧ -p_512) -> ( b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ b^{128, 5}_0) c in CNF: c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ p_512 ∨ b^{128, 5}_2 c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ p_512 ∨ -b^{128, 5}_1 c b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ p_512 ∨ b^{128, 5}_0 c in DIMACS: 20282 20283 20284 512 20285 0 20282 20283 20284 512 -20286 0 20282 20283 20284 512 20287 0 c -1-1 --> -2 c ( b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ b^{128, 4}_0 ∧ -p_512) -> ( b^{128, 5}_2 ∧ b^{128, 5}_1 ∧ -b^{128, 5}_0) c in CNF: c -b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ p_512 ∨ b^{128, 5}_2 c -b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ p_512 ∨ b^{128, 5}_1 c -b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ p_512 ∨ -b^{128, 5}_0 c in DIMACS: -20282 20283 -20284 512 20285 0 -20282 20283 -20284 512 20286 0 -20282 20283 -20284 512 -20287 0 c -2-1 --> break c ( b^{128, 4}_2 ∧ b^{128, 4}_1 ∧ -b^{128, 4}_0 ∧ -p_512) -> break c in CNF: c -b^{128, 4}_2 ∨ -b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ p_512 ∨ break c in DIMACS: -20282 -20283 20284 512 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{128, 4}_2 ∧ -b^{128, 4}_1 ∧ -b^{128, 4}_0 ∧ true) c in CNF: c -b^{128, 4}_2 ∨ b^{128, 4}_1 ∨ b^{128, 4}_0 ∨ false c in DIMACS: -20282 20283 20284 0 c 3 does not represent an automaton state. c -(-b^{128, 4}_2 ∧ b^{128, 4}_1 ∧ b^{128, 4}_0 ∧ true) c in CNF: c b^{128, 4}_2 ∨ -b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ false c in DIMACS: 20282 -20283 -20284 0 c -3 does not represent an automaton state. c -( b^{128, 4}_2 ∧ b^{128, 4}_1 ∧ b^{128, 4}_0 ∧ true) c in CNF: c -b^{128, 4}_2 ∨ -b^{128, 4}_1 ∨ -b^{128, 4}_0 ∨ false c in DIMACS: -20282 -20283 -20284 0 c i = 5 c -2+1 --> -1 c ( b^{128, 5}_2 ∧ b^{128, 5}_1 ∧ -b^{128, 5}_0 ∧ p_640) -> ( b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ b^{128, 6}_0) c in CNF: c -b^{128, 5}_2 ∨ -b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ -p_640 ∨ b^{128, 6}_2 c -b^{128, 5}_2 ∨ -b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ -p_640 ∨ -b^{128, 6}_1 c -b^{128, 5}_2 ∨ -b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ -p_640 ∨ b^{128, 6}_0 c in DIMACS: -20285 -20286 20287 -640 20288 0 -20285 -20286 20287 -640 -20289 0 -20285 -20286 20287 -640 20290 0 c -1+1 --> 0 c ( b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ b^{128, 5}_0 ∧ p_640) -> (-b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ -b^{128, 6}_0) c in CNF: c -b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ -p_640 ∨ -b^{128, 6}_2 c -b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ -p_640 ∨ -b^{128, 6}_1 c -b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ -p_640 ∨ -b^{128, 6}_0 c in DIMACS: -20285 20286 -20287 -640 -20288 0 -20285 20286 -20287 -640 -20289 0 -20285 20286 -20287 -640 -20290 0 c 0+1 --> 1 c (-b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ -b^{128, 5}_0 ∧ p_640) -> (-b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ b^{128, 6}_0) c in CNF: c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ -p_640 ∨ -b^{128, 6}_2 c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ -p_640 ∨ -b^{128, 6}_1 c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ -p_640 ∨ b^{128, 6}_0 c in DIMACS: 20285 20286 20287 -640 -20288 0 20285 20286 20287 -640 -20289 0 20285 20286 20287 -640 20290 0 c 1+1 --> 2 c (-b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ b^{128, 5}_0 ∧ p_640) -> (-b^{128, 6}_2 ∧ b^{128, 6}_1 ∧ -b^{128, 6}_0) c in CNF: c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ -p_640 ∨ -b^{128, 6}_2 c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ -p_640 ∨ b^{128, 6}_1 c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ -p_640 ∨ -b^{128, 6}_0 c in DIMACS: 20285 20286 -20287 -640 -20288 0 20285 20286 -20287 -640 20289 0 20285 20286 -20287 -640 -20290 0 c 2+1 --> break c (-b^{128, 5}_2 ∧ b^{128, 5}_1 ∧ -b^{128, 5}_0 ∧ p_640) -> break c in CNF: c b^{128, 5}_2 ∨ -b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ -p_640 ∨ break c in DIMACS: 20285 -20286 20287 -640 1162 0 c 2-1 --> 1 c (-b^{128, 5}_2 ∧ b^{128, 5}_1 ∧ -b^{128, 5}_0 ∧ -p_640) -> (-b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ b^{128, 6}_0) c in CNF: c b^{128, 5}_2 ∨ -b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ p_640 ∨ -b^{128, 6}_2 c b^{128, 5}_2 ∨ -b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ p_640 ∨ -b^{128, 6}_1 c b^{128, 5}_2 ∨ -b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ p_640 ∨ b^{128, 6}_0 c in DIMACS: 20285 -20286 20287 640 -20288 0 20285 -20286 20287 640 -20289 0 20285 -20286 20287 640 20290 0 c 1-1 --> 0 c (-b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ b^{128, 5}_0 ∧ -p_640) -> (-b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ -b^{128, 6}_0) c in CNF: c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ p_640 ∨ -b^{128, 6}_2 c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ p_640 ∨ -b^{128, 6}_1 c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ p_640 ∨ -b^{128, 6}_0 c in DIMACS: 20285 20286 -20287 640 -20288 0 20285 20286 -20287 640 -20289 0 20285 20286 -20287 640 -20290 0 c 0-1 --> -1 c (-b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ -b^{128, 5}_0 ∧ -p_640) -> ( b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ b^{128, 6}_0) c in CNF: c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ p_640 ∨ b^{128, 6}_2 c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ p_640 ∨ -b^{128, 6}_1 c b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ p_640 ∨ b^{128, 6}_0 c in DIMACS: 20285 20286 20287 640 20288 0 20285 20286 20287 640 -20289 0 20285 20286 20287 640 20290 0 c -1-1 --> -2 c ( b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ b^{128, 5}_0 ∧ -p_640) -> ( b^{128, 6}_2 ∧ b^{128, 6}_1 ∧ -b^{128, 6}_0) c in CNF: c -b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ p_640 ∨ b^{128, 6}_2 c -b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ p_640 ∨ b^{128, 6}_1 c -b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ p_640 ∨ -b^{128, 6}_0 c in DIMACS: -20285 20286 -20287 640 20288 0 -20285 20286 -20287 640 20289 0 -20285 20286 -20287 640 -20290 0 c -2-1 --> break c ( b^{128, 5}_2 ∧ b^{128, 5}_1 ∧ -b^{128, 5}_0 ∧ -p_640) -> break c in CNF: c -b^{128, 5}_2 ∨ -b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ p_640 ∨ break c in DIMACS: -20285 -20286 20287 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{128, 5}_2 ∧ -b^{128, 5}_1 ∧ -b^{128, 5}_0 ∧ true) c in CNF: c -b^{128, 5}_2 ∨ b^{128, 5}_1 ∨ b^{128, 5}_0 ∨ false c in DIMACS: -20285 20286 20287 0 c 3 does not represent an automaton state. c -(-b^{128, 5}_2 ∧ b^{128, 5}_1 ∧ b^{128, 5}_0 ∧ true) c in CNF: c b^{128, 5}_2 ∨ -b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ false c in DIMACS: 20285 -20286 -20287 0 c -3 does not represent an automaton state. c -( b^{128, 5}_2 ∧ b^{128, 5}_1 ∧ b^{128, 5}_0 ∧ true) c in CNF: c -b^{128, 5}_2 ∨ -b^{128, 5}_1 ∨ -b^{128, 5}_0 ∨ false c in DIMACS: -20285 -20286 -20287 0 c i = 6 c -2+1 --> -1 c ( b^{128, 6}_2 ∧ b^{128, 6}_1 ∧ -b^{128, 6}_0 ∧ p_768) -> ( b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ b^{128, 7}_0) c in CNF: c -b^{128, 6}_2 ∨ -b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ -p_768 ∨ b^{128, 7}_2 c -b^{128, 6}_2 ∨ -b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ -p_768 ∨ -b^{128, 7}_1 c -b^{128, 6}_2 ∨ -b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ -p_768 ∨ b^{128, 7}_0 c in DIMACS: -20288 -20289 20290 -768 20291 0 -20288 -20289 20290 -768 -20292 0 -20288 -20289 20290 -768 20293 0 c -1+1 --> 0 c ( b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ b^{128, 6}_0 ∧ p_768) -> (-b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ -b^{128, 7}_0) c in CNF: c -b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ -p_768 ∨ -b^{128, 7}_2 c -b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ -p_768 ∨ -b^{128, 7}_1 c -b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ -p_768 ∨ -b^{128, 7}_0 c in DIMACS: -20288 20289 -20290 -768 -20291 0 -20288 20289 -20290 -768 -20292 0 -20288 20289 -20290 -768 -20293 0 c 0+1 --> 1 c (-b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ -b^{128, 6}_0 ∧ p_768) -> (-b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ b^{128, 7}_0) c in CNF: c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ -p_768 ∨ -b^{128, 7}_2 c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ -p_768 ∨ -b^{128, 7}_1 c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ -p_768 ∨ b^{128, 7}_0 c in DIMACS: 20288 20289 20290 -768 -20291 0 20288 20289 20290 -768 -20292 0 20288 20289 20290 -768 20293 0 c 1+1 --> 2 c (-b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ b^{128, 6}_0 ∧ p_768) -> (-b^{128, 7}_2 ∧ b^{128, 7}_1 ∧ -b^{128, 7}_0) c in CNF: c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ -p_768 ∨ -b^{128, 7}_2 c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ -p_768 ∨ b^{128, 7}_1 c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ -p_768 ∨ -b^{128, 7}_0 c in DIMACS: 20288 20289 -20290 -768 -20291 0 20288 20289 -20290 -768 20292 0 20288 20289 -20290 -768 -20293 0 c 2+1 --> break c (-b^{128, 6}_2 ∧ b^{128, 6}_1 ∧ -b^{128, 6}_0 ∧ p_768) -> break c in CNF: c b^{128, 6}_2 ∨ -b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ -p_768 ∨ break c in DIMACS: 20288 -20289 20290 -768 1162 0 c 2-1 --> 1 c (-b^{128, 6}_2 ∧ b^{128, 6}_1 ∧ -b^{128, 6}_0 ∧ -p_768) -> (-b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ b^{128, 7}_0) c in CNF: c b^{128, 6}_2 ∨ -b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ p_768 ∨ -b^{128, 7}_2 c b^{128, 6}_2 ∨ -b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ p_768 ∨ -b^{128, 7}_1 c b^{128, 6}_2 ∨ -b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ p_768 ∨ b^{128, 7}_0 c in DIMACS: 20288 -20289 20290 768 -20291 0 20288 -20289 20290 768 -20292 0 20288 -20289 20290 768 20293 0 c 1-1 --> 0 c (-b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ b^{128, 6}_0 ∧ -p_768) -> (-b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ -b^{128, 7}_0) c in CNF: c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ p_768 ∨ -b^{128, 7}_2 c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ p_768 ∨ -b^{128, 7}_1 c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ p_768 ∨ -b^{128, 7}_0 c in DIMACS: 20288 20289 -20290 768 -20291 0 20288 20289 -20290 768 -20292 0 20288 20289 -20290 768 -20293 0 c 0-1 --> -1 c (-b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ -b^{128, 6}_0 ∧ -p_768) -> ( b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ b^{128, 7}_0) c in CNF: c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ p_768 ∨ b^{128, 7}_2 c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ p_768 ∨ -b^{128, 7}_1 c b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ p_768 ∨ b^{128, 7}_0 c in DIMACS: 20288 20289 20290 768 20291 0 20288 20289 20290 768 -20292 0 20288 20289 20290 768 20293 0 c -1-1 --> -2 c ( b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ b^{128, 6}_0 ∧ -p_768) -> ( b^{128, 7}_2 ∧ b^{128, 7}_1 ∧ -b^{128, 7}_0) c in CNF: c -b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ p_768 ∨ b^{128, 7}_2 c -b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ p_768 ∨ b^{128, 7}_1 c -b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ p_768 ∨ -b^{128, 7}_0 c in DIMACS: -20288 20289 -20290 768 20291 0 -20288 20289 -20290 768 20292 0 -20288 20289 -20290 768 -20293 0 c -2-1 --> break c ( b^{128, 6}_2 ∧ b^{128, 6}_1 ∧ -b^{128, 6}_0 ∧ -p_768) -> break c in CNF: c -b^{128, 6}_2 ∨ -b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ p_768 ∨ break c in DIMACS: -20288 -20289 20290 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{128, 6}_2 ∧ -b^{128, 6}_1 ∧ -b^{128, 6}_0 ∧ true) c in CNF: c -b^{128, 6}_2 ∨ b^{128, 6}_1 ∨ b^{128, 6}_0 ∨ false c in DIMACS: -20288 20289 20290 0 c 3 does not represent an automaton state. c -(-b^{128, 6}_2 ∧ b^{128, 6}_1 ∧ b^{128, 6}_0 ∧ true) c in CNF: c b^{128, 6}_2 ∨ -b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ false c in DIMACS: 20288 -20289 -20290 0 c -3 does not represent an automaton state. c -( b^{128, 6}_2 ∧ b^{128, 6}_1 ∧ b^{128, 6}_0 ∧ true) c in CNF: c -b^{128, 6}_2 ∨ -b^{128, 6}_1 ∨ -b^{128, 6}_0 ∨ false c in DIMACS: -20288 -20289 -20290 0 c i = 7 c -2+1 --> -1 c ( b^{128, 7}_2 ∧ b^{128, 7}_1 ∧ -b^{128, 7}_0 ∧ p_896) -> ( b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ b^{128, 8}_0) c in CNF: c -b^{128, 7}_2 ∨ -b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ -p_896 ∨ b^{128, 8}_2 c -b^{128, 7}_2 ∨ -b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ -p_896 ∨ -b^{128, 8}_1 c -b^{128, 7}_2 ∨ -b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ -p_896 ∨ b^{128, 8}_0 c in DIMACS: -20291 -20292 20293 -896 20294 0 -20291 -20292 20293 -896 -20295 0 -20291 -20292 20293 -896 20296 0 c -1+1 --> 0 c ( b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ b^{128, 7}_0 ∧ p_896) -> (-b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ -b^{128, 8}_0) c in CNF: c -b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ -p_896 ∨ -b^{128, 8}_2 c -b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ -p_896 ∨ -b^{128, 8}_1 c -b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ -p_896 ∨ -b^{128, 8}_0 c in DIMACS: -20291 20292 -20293 -896 -20294 0 -20291 20292 -20293 -896 -20295 0 -20291 20292 -20293 -896 -20296 0 c 0+1 --> 1 c (-b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ -b^{128, 7}_0 ∧ p_896) -> (-b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ b^{128, 8}_0) c in CNF: c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ -p_896 ∨ -b^{128, 8}_2 c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ -p_896 ∨ -b^{128, 8}_1 c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ -p_896 ∨ b^{128, 8}_0 c in DIMACS: 20291 20292 20293 -896 -20294 0 20291 20292 20293 -896 -20295 0 20291 20292 20293 -896 20296 0 c 1+1 --> 2 c (-b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ b^{128, 7}_0 ∧ p_896) -> (-b^{128, 8}_2 ∧ b^{128, 8}_1 ∧ -b^{128, 8}_0) c in CNF: c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ -p_896 ∨ -b^{128, 8}_2 c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ -p_896 ∨ b^{128, 8}_1 c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ -p_896 ∨ -b^{128, 8}_0 c in DIMACS: 20291 20292 -20293 -896 -20294 0 20291 20292 -20293 -896 20295 0 20291 20292 -20293 -896 -20296 0 c 2+1 --> break c (-b^{128, 7}_2 ∧ b^{128, 7}_1 ∧ -b^{128, 7}_0 ∧ p_896) -> break c in CNF: c b^{128, 7}_2 ∨ -b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ -p_896 ∨ break c in DIMACS: 20291 -20292 20293 -896 1162 0 c 2-1 --> 1 c (-b^{128, 7}_2 ∧ b^{128, 7}_1 ∧ -b^{128, 7}_0 ∧ -p_896) -> (-b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ b^{128, 8}_0) c in CNF: c b^{128, 7}_2 ∨ -b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ p_896 ∨ -b^{128, 8}_2 c b^{128, 7}_2 ∨ -b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ p_896 ∨ -b^{128, 8}_1 c b^{128, 7}_2 ∨ -b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ p_896 ∨ b^{128, 8}_0 c in DIMACS: 20291 -20292 20293 896 -20294 0 20291 -20292 20293 896 -20295 0 20291 -20292 20293 896 20296 0 c 1-1 --> 0 c (-b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ b^{128, 7}_0 ∧ -p_896) -> (-b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ -b^{128, 8}_0) c in CNF: c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ p_896 ∨ -b^{128, 8}_2 c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ p_896 ∨ -b^{128, 8}_1 c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ p_896 ∨ -b^{128, 8}_0 c in DIMACS: 20291 20292 -20293 896 -20294 0 20291 20292 -20293 896 -20295 0 20291 20292 -20293 896 -20296 0 c 0-1 --> -1 c (-b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ -b^{128, 7}_0 ∧ -p_896) -> ( b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ b^{128, 8}_0) c in CNF: c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ p_896 ∨ b^{128, 8}_2 c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ p_896 ∨ -b^{128, 8}_1 c b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ p_896 ∨ b^{128, 8}_0 c in DIMACS: 20291 20292 20293 896 20294 0 20291 20292 20293 896 -20295 0 20291 20292 20293 896 20296 0 c -1-1 --> -2 c ( b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ b^{128, 7}_0 ∧ -p_896) -> ( b^{128, 8}_2 ∧ b^{128, 8}_1 ∧ -b^{128, 8}_0) c in CNF: c -b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ p_896 ∨ b^{128, 8}_2 c -b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ p_896 ∨ b^{128, 8}_1 c -b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ p_896 ∨ -b^{128, 8}_0 c in DIMACS: -20291 20292 -20293 896 20294 0 -20291 20292 -20293 896 20295 0 -20291 20292 -20293 896 -20296 0 c -2-1 --> break c ( b^{128, 7}_2 ∧ b^{128, 7}_1 ∧ -b^{128, 7}_0 ∧ -p_896) -> break c in CNF: c -b^{128, 7}_2 ∨ -b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ p_896 ∨ break c in DIMACS: -20291 -20292 20293 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{128, 7}_2 ∧ -b^{128, 7}_1 ∧ -b^{128, 7}_0 ∧ true) c in CNF: c -b^{128, 7}_2 ∨ b^{128, 7}_1 ∨ b^{128, 7}_0 ∨ false c in DIMACS: -20291 20292 20293 0 c 3 does not represent an automaton state. c -(-b^{128, 7}_2 ∧ b^{128, 7}_1 ∧ b^{128, 7}_0 ∧ true) c in CNF: c b^{128, 7}_2 ∨ -b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ false c in DIMACS: 20291 -20292 -20293 0 c -3 does not represent an automaton state. c -( b^{128, 7}_2 ∧ b^{128, 7}_1 ∧ b^{128, 7}_0 ∧ true) c in CNF: c -b^{128, 7}_2 ∨ -b^{128, 7}_1 ∨ -b^{128, 7}_0 ∨ false c in DIMACS: -20291 -20292 -20293 0 c i = 8 c -2+1 --> -1 c ( b^{128, 8}_2 ∧ b^{128, 8}_1 ∧ -b^{128, 8}_0 ∧ p_1024) -> ( b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ b^{128, 9}_0) c in CNF: c -b^{128, 8}_2 ∨ -b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ -p_1024 ∨ b^{128, 9}_2 c -b^{128, 8}_2 ∨ -b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ -p_1024 ∨ -b^{128, 9}_1 c -b^{128, 8}_2 ∨ -b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ -p_1024 ∨ b^{128, 9}_0 c in DIMACS: -20294 -20295 20296 -1024 20297 0 -20294 -20295 20296 -1024 -20298 0 -20294 -20295 20296 -1024 20299 0 c -1+1 --> 0 c ( b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ b^{128, 8}_0 ∧ p_1024) -> (-b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ -b^{128, 9}_0) c in CNF: c -b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ -p_1024 ∨ -b^{128, 9}_2 c -b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ -p_1024 ∨ -b^{128, 9}_1 c -b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ -p_1024 ∨ -b^{128, 9}_0 c in DIMACS: -20294 20295 -20296 -1024 -20297 0 -20294 20295 -20296 -1024 -20298 0 -20294 20295 -20296 -1024 -20299 0 c 0+1 --> 1 c (-b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ -b^{128, 8}_0 ∧ p_1024) -> (-b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ b^{128, 9}_0) c in CNF: c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ -p_1024 ∨ -b^{128, 9}_2 c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ -p_1024 ∨ -b^{128, 9}_1 c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ -p_1024 ∨ b^{128, 9}_0 c in DIMACS: 20294 20295 20296 -1024 -20297 0 20294 20295 20296 -1024 -20298 0 20294 20295 20296 -1024 20299 0 c 1+1 --> 2 c (-b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ b^{128, 8}_0 ∧ p_1024) -> (-b^{128, 9}_2 ∧ b^{128, 9}_1 ∧ -b^{128, 9}_0) c in CNF: c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ -p_1024 ∨ -b^{128, 9}_2 c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ -p_1024 ∨ b^{128, 9}_1 c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ -p_1024 ∨ -b^{128, 9}_0 c in DIMACS: 20294 20295 -20296 -1024 -20297 0 20294 20295 -20296 -1024 20298 0 20294 20295 -20296 -1024 -20299 0 c 2+1 --> break c (-b^{128, 8}_2 ∧ b^{128, 8}_1 ∧ -b^{128, 8}_0 ∧ p_1024) -> break c in CNF: c b^{128, 8}_2 ∨ -b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ -p_1024 ∨ break c in DIMACS: 20294 -20295 20296 -1024 1162 0 c 2-1 --> 1 c (-b^{128, 8}_2 ∧ b^{128, 8}_1 ∧ -b^{128, 8}_0 ∧ -p_1024) -> (-b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ b^{128, 9}_0) c in CNF: c b^{128, 8}_2 ∨ -b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ p_1024 ∨ -b^{128, 9}_2 c b^{128, 8}_2 ∨ -b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ p_1024 ∨ -b^{128, 9}_1 c b^{128, 8}_2 ∨ -b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ p_1024 ∨ b^{128, 9}_0 c in DIMACS: 20294 -20295 20296 1024 -20297 0 20294 -20295 20296 1024 -20298 0 20294 -20295 20296 1024 20299 0 c 1-1 --> 0 c (-b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ b^{128, 8}_0 ∧ -p_1024) -> (-b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ -b^{128, 9}_0) c in CNF: c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ p_1024 ∨ -b^{128, 9}_2 c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ p_1024 ∨ -b^{128, 9}_1 c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ p_1024 ∨ -b^{128, 9}_0 c in DIMACS: 20294 20295 -20296 1024 -20297 0 20294 20295 -20296 1024 -20298 0 20294 20295 -20296 1024 -20299 0 c 0-1 --> -1 c (-b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ -b^{128, 8}_0 ∧ -p_1024) -> ( b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ b^{128, 9}_0) c in CNF: c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ p_1024 ∨ b^{128, 9}_2 c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ p_1024 ∨ -b^{128, 9}_1 c b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ p_1024 ∨ b^{128, 9}_0 c in DIMACS: 20294 20295 20296 1024 20297 0 20294 20295 20296 1024 -20298 0 20294 20295 20296 1024 20299 0 c -1-1 --> -2 c ( b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ b^{128, 8}_0 ∧ -p_1024) -> ( b^{128, 9}_2 ∧ b^{128, 9}_1 ∧ -b^{128, 9}_0) c in CNF: c -b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ p_1024 ∨ b^{128, 9}_2 c -b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ p_1024 ∨ b^{128, 9}_1 c -b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ p_1024 ∨ -b^{128, 9}_0 c in DIMACS: -20294 20295 -20296 1024 20297 0 -20294 20295 -20296 1024 20298 0 -20294 20295 -20296 1024 -20299 0 c -2-1 --> break c ( b^{128, 8}_2 ∧ b^{128, 8}_1 ∧ -b^{128, 8}_0 ∧ -p_1024) -> break c in CNF: c -b^{128, 8}_2 ∨ -b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ p_1024 ∨ break c in DIMACS: -20294 -20295 20296 1024 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{128, 8}_2 ∧ -b^{128, 8}_1 ∧ -b^{128, 8}_0 ∧ true) c in CNF: c -b^{128, 8}_2 ∨ b^{128, 8}_1 ∨ b^{128, 8}_0 ∨ false c in DIMACS: -20294 20295 20296 0 c 3 does not represent an automaton state. c -(-b^{128, 8}_2 ∧ b^{128, 8}_1 ∧ b^{128, 8}_0 ∧ true) c in CNF: c b^{128, 8}_2 ∨ -b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ false c in DIMACS: 20294 -20295 -20296 0 c -3 does not represent an automaton state. c -( b^{128, 8}_2 ∧ b^{128, 8}_1 ∧ b^{128, 8}_0 ∧ true) c in CNF: c -b^{128, 8}_2 ∨ -b^{128, 8}_1 ∨ -b^{128, 8}_0 ∨ false c in DIMACS: -20294 -20295 -20296 0 c i = 9 c -2+1 --> -1 c ( b^{128, 9}_2 ∧ b^{128, 9}_1 ∧ -b^{128, 9}_0 ∧ p_1152) -> ( b^{128, 10}_2 ∧ -b^{128, 10}_1 ∧ b^{128, 10}_0) c in CNF: c -b^{128, 9}_2 ∨ -b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ -p_1152 ∨ b^{128, 10}_2 c -b^{128, 9}_2 ∨ -b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ -p_1152 ∨ -b^{128, 10}_1 c -b^{128, 9}_2 ∨ -b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ -p_1152 ∨ b^{128, 10}_0 c in DIMACS: -20297 -20298 20299 -1152 20300 0 -20297 -20298 20299 -1152 -20301 0 -20297 -20298 20299 -1152 20302 0 c -1+1 --> 0 c ( b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ b^{128, 9}_0 ∧ p_1152) -> (-b^{128, 10}_2 ∧ -b^{128, 10}_1 ∧ -b^{128, 10}_0) c in CNF: c -b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ -p_1152 ∨ -b^{128, 10}_2 c -b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ -p_1152 ∨ -b^{128, 10}_1 c -b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ -p_1152 ∨ -b^{128, 10}_0 c in DIMACS: -20297 20298 -20299 -1152 -20300 0 -20297 20298 -20299 -1152 -20301 0 -20297 20298 -20299 -1152 -20302 0 c 0+1 --> 1 c (-b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ -b^{128, 9}_0 ∧ p_1152) -> (-b^{128, 10}_2 ∧ -b^{128, 10}_1 ∧ b^{128, 10}_0) c in CNF: c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ -p_1152 ∨ -b^{128, 10}_2 c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ -p_1152 ∨ -b^{128, 10}_1 c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ -p_1152 ∨ b^{128, 10}_0 c in DIMACS: 20297 20298 20299 -1152 -20300 0 20297 20298 20299 -1152 -20301 0 20297 20298 20299 -1152 20302 0 c 1+1 --> 2 c (-b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ b^{128, 9}_0 ∧ p_1152) -> (-b^{128, 10}_2 ∧ b^{128, 10}_1 ∧ -b^{128, 10}_0) c in CNF: c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ -p_1152 ∨ -b^{128, 10}_2 c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ -p_1152 ∨ b^{128, 10}_1 c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ -p_1152 ∨ -b^{128, 10}_0 c in DIMACS: 20297 20298 -20299 -1152 -20300 0 20297 20298 -20299 -1152 20301 0 20297 20298 -20299 -1152 -20302 0 c 2+1 --> break c (-b^{128, 9}_2 ∧ b^{128, 9}_1 ∧ -b^{128, 9}_0 ∧ p_1152) -> break c in CNF: c b^{128, 9}_2 ∨ -b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ -p_1152 ∨ break c in DIMACS: 20297 -20298 20299 -1152 1162 0 c 2-1 --> 1 c (-b^{128, 9}_2 ∧ b^{128, 9}_1 ∧ -b^{128, 9}_0 ∧ -p_1152) -> (-b^{128, 10}_2 ∧ -b^{128, 10}_1 ∧ b^{128, 10}_0) c in CNF: c b^{128, 9}_2 ∨ -b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ p_1152 ∨ -b^{128, 10}_2 c b^{128, 9}_2 ∨ -b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ p_1152 ∨ -b^{128, 10}_1 c b^{128, 9}_2 ∨ -b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ p_1152 ∨ b^{128, 10}_0 c in DIMACS: 20297 -20298 20299 1152 -20300 0 20297 -20298 20299 1152 -20301 0 20297 -20298 20299 1152 20302 0 c 1-1 --> 0 c (-b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ b^{128, 9}_0 ∧ -p_1152) -> (-b^{128, 10}_2 ∧ -b^{128, 10}_1 ∧ -b^{128, 10}_0) c in CNF: c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ p_1152 ∨ -b^{128, 10}_2 c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ p_1152 ∨ -b^{128, 10}_1 c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ p_1152 ∨ -b^{128, 10}_0 c in DIMACS: 20297 20298 -20299 1152 -20300 0 20297 20298 -20299 1152 -20301 0 20297 20298 -20299 1152 -20302 0 c 0-1 --> -1 c (-b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ -b^{128, 9}_0 ∧ -p_1152) -> ( b^{128, 10}_2 ∧ -b^{128, 10}_1 ∧ b^{128, 10}_0) c in CNF: c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ p_1152 ∨ b^{128, 10}_2 c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ p_1152 ∨ -b^{128, 10}_1 c b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ p_1152 ∨ b^{128, 10}_0 c in DIMACS: 20297 20298 20299 1152 20300 0 20297 20298 20299 1152 -20301 0 20297 20298 20299 1152 20302 0 c -1-1 --> -2 c ( b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ b^{128, 9}_0 ∧ -p_1152) -> ( b^{128, 10}_2 ∧ b^{128, 10}_1 ∧ -b^{128, 10}_0) c in CNF: c -b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ p_1152 ∨ b^{128, 10}_2 c -b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ p_1152 ∨ b^{128, 10}_1 c -b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ p_1152 ∨ -b^{128, 10}_0 c in DIMACS: -20297 20298 -20299 1152 20300 0 -20297 20298 -20299 1152 20301 0 -20297 20298 -20299 1152 -20302 0 c -2-1 --> break c ( b^{128, 9}_2 ∧ b^{128, 9}_1 ∧ -b^{128, 9}_0 ∧ -p_1152) -> break c in CNF: c -b^{128, 9}_2 ∨ -b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ p_1152 ∨ break c in DIMACS: -20297 -20298 20299 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{128, 9}_2 ∧ -b^{128, 9}_1 ∧ -b^{128, 9}_0 ∧ true) c in CNF: c -b^{128, 9}_2 ∨ b^{128, 9}_1 ∨ b^{128, 9}_0 ∨ false c in DIMACS: -20297 20298 20299 0 c 3 does not represent an automaton state. c -(-b^{128, 9}_2 ∧ b^{128, 9}_1 ∧ b^{128, 9}_0 ∧ true) c in CNF: c b^{128, 9}_2 ∨ -b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ false c in DIMACS: 20297 -20298 -20299 0 c -3 does not represent an automaton state. c -( b^{128, 9}_2 ∧ b^{128, 9}_1 ∧ b^{128, 9}_0 ∧ true) c in CNF: c -b^{128, 9}_2 ∨ -b^{128, 9}_1 ∨ -b^{128, 9}_0 ∨ false c in DIMACS: -20297 -20298 -20299 0 c INIT for k = 129 c -b^{129, 1}_2 c -b^{129, 1}_1 c -b^{129, 1}_0 c in DIMACS: -20303 0 -20304 0 -20305 0 c Transitions for k = 129 c i = 1 c -2+1 --> -1 c ( b^{129, 1}_2 ∧ b^{129, 1}_1 ∧ -b^{129, 1}_0 ∧ p_129) -> ( b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ b^{129, 2}_0) c in CNF: c -b^{129, 1}_2 ∨ -b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ -p_129 ∨ b^{129, 2}_2 c -b^{129, 1}_2 ∨ -b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ -p_129 ∨ -b^{129, 2}_1 c -b^{129, 1}_2 ∨ -b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ -p_129 ∨ b^{129, 2}_0 c in DIMACS: -20303 -20304 20305 -129 20306 0 -20303 -20304 20305 -129 -20307 0 -20303 -20304 20305 -129 20308 0 c -1+1 --> 0 c ( b^{129, 1}_2 ∧ -b^{129, 1}_1 ∧ b^{129, 1}_0 ∧ p_129) -> (-b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ -b^{129, 2}_0) c in CNF: c -b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ -p_129 ∨ -b^{129, 2}_2 c -b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ -p_129 ∨ -b^{129, 2}_1 c -b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ -p_129 ∨ -b^{129, 2}_0 c in DIMACS: -20303 20304 -20305 -129 -20306 0 -20303 20304 -20305 -129 -20307 0 -20303 20304 -20305 -129 -20308 0 c 0+1 --> 1 c (-b^{129, 1}_2 ∧ -b^{129, 1}_1 ∧ -b^{129, 1}_0 ∧ p_129) -> (-b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ b^{129, 2}_0) c in CNF: c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ -p_129 ∨ -b^{129, 2}_2 c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ -p_129 ∨ -b^{129, 2}_1 c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ -p_129 ∨ b^{129, 2}_0 c in DIMACS: 20303 20304 20305 -129 -20306 0 20303 20304 20305 -129 -20307 0 20303 20304 20305 -129 20308 0 c 1+1 --> 2 c (-b^{129, 1}_2 ∧ -b^{129, 1}_1 ∧ b^{129, 1}_0 ∧ p_129) -> (-b^{129, 2}_2 ∧ b^{129, 2}_1 ∧ -b^{129, 2}_0) c in CNF: c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ -p_129 ∨ -b^{129, 2}_2 c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ -p_129 ∨ b^{129, 2}_1 c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ -p_129 ∨ -b^{129, 2}_0 c in DIMACS: 20303 20304 -20305 -129 -20306 0 20303 20304 -20305 -129 20307 0 20303 20304 -20305 -129 -20308 0 c 2+1 --> break c (-b^{129, 1}_2 ∧ b^{129, 1}_1 ∧ -b^{129, 1}_0 ∧ p_129) -> break c in CNF: c b^{129, 1}_2 ∨ -b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ -p_129 ∨ break c in DIMACS: 20303 -20304 20305 -129 1162 0 c 2-1 --> 1 c (-b^{129, 1}_2 ∧ b^{129, 1}_1 ∧ -b^{129, 1}_0 ∧ -p_129) -> (-b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ b^{129, 2}_0) c in CNF: c b^{129, 1}_2 ∨ -b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ p_129 ∨ -b^{129, 2}_2 c b^{129, 1}_2 ∨ -b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ p_129 ∨ -b^{129, 2}_1 c b^{129, 1}_2 ∨ -b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ p_129 ∨ b^{129, 2}_0 c in DIMACS: 20303 -20304 20305 129 -20306 0 20303 -20304 20305 129 -20307 0 20303 -20304 20305 129 20308 0 c 1-1 --> 0 c (-b^{129, 1}_2 ∧ -b^{129, 1}_1 ∧ b^{129, 1}_0 ∧ -p_129) -> (-b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ -b^{129, 2}_0) c in CNF: c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ p_129 ∨ -b^{129, 2}_2 c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ p_129 ∨ -b^{129, 2}_1 c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ p_129 ∨ -b^{129, 2}_0 c in DIMACS: 20303 20304 -20305 129 -20306 0 20303 20304 -20305 129 -20307 0 20303 20304 -20305 129 -20308 0 c 0-1 --> -1 c (-b^{129, 1}_2 ∧ -b^{129, 1}_1 ∧ -b^{129, 1}_0 ∧ -p_129) -> ( b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ b^{129, 2}_0) c in CNF: c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ p_129 ∨ b^{129, 2}_2 c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ p_129 ∨ -b^{129, 2}_1 c b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ p_129 ∨ b^{129, 2}_0 c in DIMACS: 20303 20304 20305 129 20306 0 20303 20304 20305 129 -20307 0 20303 20304 20305 129 20308 0 c -1-1 --> -2 c ( b^{129, 1}_2 ∧ -b^{129, 1}_1 ∧ b^{129, 1}_0 ∧ -p_129) -> ( b^{129, 2}_2 ∧ b^{129, 2}_1 ∧ -b^{129, 2}_0) c in CNF: c -b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ p_129 ∨ b^{129, 2}_2 c -b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ p_129 ∨ b^{129, 2}_1 c -b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ p_129 ∨ -b^{129, 2}_0 c in DIMACS: -20303 20304 -20305 129 20306 0 -20303 20304 -20305 129 20307 0 -20303 20304 -20305 129 -20308 0 c -2-1 --> break c ( b^{129, 1}_2 ∧ b^{129, 1}_1 ∧ -b^{129, 1}_0 ∧ -p_129) -> break c in CNF: c -b^{129, 1}_2 ∨ -b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ p_129 ∨ break c in DIMACS: -20303 -20304 20305 129 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{129, 1}_2 ∧ -b^{129, 1}_1 ∧ -b^{129, 1}_0 ∧ true) c in CNF: c -b^{129, 1}_2 ∨ b^{129, 1}_1 ∨ b^{129, 1}_0 ∨ false c in DIMACS: -20303 20304 20305 0 c 3 does not represent an automaton state. c -(-b^{129, 1}_2 ∧ b^{129, 1}_1 ∧ b^{129, 1}_0 ∧ true) c in CNF: c b^{129, 1}_2 ∨ -b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ false c in DIMACS: 20303 -20304 -20305 0 c -3 does not represent an automaton state. c -( b^{129, 1}_2 ∧ b^{129, 1}_1 ∧ b^{129, 1}_0 ∧ true) c in CNF: c -b^{129, 1}_2 ∨ -b^{129, 1}_1 ∨ -b^{129, 1}_0 ∨ false c in DIMACS: -20303 -20304 -20305 0 c i = 2 c -2+1 --> -1 c ( b^{129, 2}_2 ∧ b^{129, 2}_1 ∧ -b^{129, 2}_0 ∧ p_258) -> ( b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ b^{129, 3}_0) c in CNF: c -b^{129, 2}_2 ∨ -b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ -p_258 ∨ b^{129, 3}_2 c -b^{129, 2}_2 ∨ -b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ -p_258 ∨ -b^{129, 3}_1 c -b^{129, 2}_2 ∨ -b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ -p_258 ∨ b^{129, 3}_0 c in DIMACS: -20306 -20307 20308 -258 20309 0 -20306 -20307 20308 -258 -20310 0 -20306 -20307 20308 -258 20311 0 c -1+1 --> 0 c ( b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ b^{129, 2}_0 ∧ p_258) -> (-b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ -b^{129, 3}_0) c in CNF: c -b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ -p_258 ∨ -b^{129, 3}_2 c -b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ -p_258 ∨ -b^{129, 3}_1 c -b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ -p_258 ∨ -b^{129, 3}_0 c in DIMACS: -20306 20307 -20308 -258 -20309 0 -20306 20307 -20308 -258 -20310 0 -20306 20307 -20308 -258 -20311 0 c 0+1 --> 1 c (-b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ -b^{129, 2}_0 ∧ p_258) -> (-b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ b^{129, 3}_0) c in CNF: c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ -p_258 ∨ -b^{129, 3}_2 c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ -p_258 ∨ -b^{129, 3}_1 c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ -p_258 ∨ b^{129, 3}_0 c in DIMACS: 20306 20307 20308 -258 -20309 0 20306 20307 20308 -258 -20310 0 20306 20307 20308 -258 20311 0 c 1+1 --> 2 c (-b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ b^{129, 2}_0 ∧ p_258) -> (-b^{129, 3}_2 ∧ b^{129, 3}_1 ∧ -b^{129, 3}_0) c in CNF: c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ -p_258 ∨ -b^{129, 3}_2 c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ -p_258 ∨ b^{129, 3}_1 c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ -p_258 ∨ -b^{129, 3}_0 c in DIMACS: 20306 20307 -20308 -258 -20309 0 20306 20307 -20308 -258 20310 0 20306 20307 -20308 -258 -20311 0 c 2+1 --> break c (-b^{129, 2}_2 ∧ b^{129, 2}_1 ∧ -b^{129, 2}_0 ∧ p_258) -> break c in CNF: c b^{129, 2}_2 ∨ -b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ -p_258 ∨ break c in DIMACS: 20306 -20307 20308 -258 1162 0 c 2-1 --> 1 c (-b^{129, 2}_2 ∧ b^{129, 2}_1 ∧ -b^{129, 2}_0 ∧ -p_258) -> (-b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ b^{129, 3}_0) c in CNF: c b^{129, 2}_2 ∨ -b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ p_258 ∨ -b^{129, 3}_2 c b^{129, 2}_2 ∨ -b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ p_258 ∨ -b^{129, 3}_1 c b^{129, 2}_2 ∨ -b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ p_258 ∨ b^{129, 3}_0 c in DIMACS: 20306 -20307 20308 258 -20309 0 20306 -20307 20308 258 -20310 0 20306 -20307 20308 258 20311 0 c 1-1 --> 0 c (-b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ b^{129, 2}_0 ∧ -p_258) -> (-b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ -b^{129, 3}_0) c in CNF: c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ p_258 ∨ -b^{129, 3}_2 c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ p_258 ∨ -b^{129, 3}_1 c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ p_258 ∨ -b^{129, 3}_0 c in DIMACS: 20306 20307 -20308 258 -20309 0 20306 20307 -20308 258 -20310 0 20306 20307 -20308 258 -20311 0 c 0-1 --> -1 c (-b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ -b^{129, 2}_0 ∧ -p_258) -> ( b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ b^{129, 3}_0) c in CNF: c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ p_258 ∨ b^{129, 3}_2 c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ p_258 ∨ -b^{129, 3}_1 c b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ p_258 ∨ b^{129, 3}_0 c in DIMACS: 20306 20307 20308 258 20309 0 20306 20307 20308 258 -20310 0 20306 20307 20308 258 20311 0 c -1-1 --> -2 c ( b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ b^{129, 2}_0 ∧ -p_258) -> ( b^{129, 3}_2 ∧ b^{129, 3}_1 ∧ -b^{129, 3}_0) c in CNF: c -b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ p_258 ∨ b^{129, 3}_2 c -b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ p_258 ∨ b^{129, 3}_1 c -b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ p_258 ∨ -b^{129, 3}_0 c in DIMACS: -20306 20307 -20308 258 20309 0 -20306 20307 -20308 258 20310 0 -20306 20307 -20308 258 -20311 0 c -2-1 --> break c ( b^{129, 2}_2 ∧ b^{129, 2}_1 ∧ -b^{129, 2}_0 ∧ -p_258) -> break c in CNF: c -b^{129, 2}_2 ∨ -b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ p_258 ∨ break c in DIMACS: -20306 -20307 20308 258 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{129, 2}_2 ∧ -b^{129, 2}_1 ∧ -b^{129, 2}_0 ∧ true) c in CNF: c -b^{129, 2}_2 ∨ b^{129, 2}_1 ∨ b^{129, 2}_0 ∨ false c in DIMACS: -20306 20307 20308 0 c 3 does not represent an automaton state. c -(-b^{129, 2}_2 ∧ b^{129, 2}_1 ∧ b^{129, 2}_0 ∧ true) c in CNF: c b^{129, 2}_2 ∨ -b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ false c in DIMACS: 20306 -20307 -20308 0 c -3 does not represent an automaton state. c -( b^{129, 2}_2 ∧ b^{129, 2}_1 ∧ b^{129, 2}_0 ∧ true) c in CNF: c -b^{129, 2}_2 ∨ -b^{129, 2}_1 ∨ -b^{129, 2}_0 ∨ false c in DIMACS: -20306 -20307 -20308 0 c i = 3 c -2+1 --> -1 c ( b^{129, 3}_2 ∧ b^{129, 3}_1 ∧ -b^{129, 3}_0 ∧ p_387) -> ( b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ b^{129, 4}_0) c in CNF: c -b^{129, 3}_2 ∨ -b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ -p_387 ∨ b^{129, 4}_2 c -b^{129, 3}_2 ∨ -b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ -p_387 ∨ -b^{129, 4}_1 c -b^{129, 3}_2 ∨ -b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ -p_387 ∨ b^{129, 4}_0 c in DIMACS: -20309 -20310 20311 -387 20312 0 -20309 -20310 20311 -387 -20313 0 -20309 -20310 20311 -387 20314 0 c -1+1 --> 0 c ( b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ b^{129, 3}_0 ∧ p_387) -> (-b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ -b^{129, 4}_0) c in CNF: c -b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ -p_387 ∨ -b^{129, 4}_2 c -b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ -p_387 ∨ -b^{129, 4}_1 c -b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ -p_387 ∨ -b^{129, 4}_0 c in DIMACS: -20309 20310 -20311 -387 -20312 0 -20309 20310 -20311 -387 -20313 0 -20309 20310 -20311 -387 -20314 0 c 0+1 --> 1 c (-b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ -b^{129, 3}_0 ∧ p_387) -> (-b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ b^{129, 4}_0) c in CNF: c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ -p_387 ∨ -b^{129, 4}_2 c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ -p_387 ∨ -b^{129, 4}_1 c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ -p_387 ∨ b^{129, 4}_0 c in DIMACS: 20309 20310 20311 -387 -20312 0 20309 20310 20311 -387 -20313 0 20309 20310 20311 -387 20314 0 c 1+1 --> 2 c (-b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ b^{129, 3}_0 ∧ p_387) -> (-b^{129, 4}_2 ∧ b^{129, 4}_1 ∧ -b^{129, 4}_0) c in CNF: c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ -p_387 ∨ -b^{129, 4}_2 c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ -p_387 ∨ b^{129, 4}_1 c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ -p_387 ∨ -b^{129, 4}_0 c in DIMACS: 20309 20310 -20311 -387 -20312 0 20309 20310 -20311 -387 20313 0 20309 20310 -20311 -387 -20314 0 c 2+1 --> break c (-b^{129, 3}_2 ∧ b^{129, 3}_1 ∧ -b^{129, 3}_0 ∧ p_387) -> break c in CNF: c b^{129, 3}_2 ∨ -b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ -p_387 ∨ break c in DIMACS: 20309 -20310 20311 -387 1162 0 c 2-1 --> 1 c (-b^{129, 3}_2 ∧ b^{129, 3}_1 ∧ -b^{129, 3}_0 ∧ -p_387) -> (-b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ b^{129, 4}_0) c in CNF: c b^{129, 3}_2 ∨ -b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ p_387 ∨ -b^{129, 4}_2 c b^{129, 3}_2 ∨ -b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ p_387 ∨ -b^{129, 4}_1 c b^{129, 3}_2 ∨ -b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ p_387 ∨ b^{129, 4}_0 c in DIMACS: 20309 -20310 20311 387 -20312 0 20309 -20310 20311 387 -20313 0 20309 -20310 20311 387 20314 0 c 1-1 --> 0 c (-b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ b^{129, 3}_0 ∧ -p_387) -> (-b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ -b^{129, 4}_0) c in CNF: c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ p_387 ∨ -b^{129, 4}_2 c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ p_387 ∨ -b^{129, 4}_1 c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ p_387 ∨ -b^{129, 4}_0 c in DIMACS: 20309 20310 -20311 387 -20312 0 20309 20310 -20311 387 -20313 0 20309 20310 -20311 387 -20314 0 c 0-1 --> -1 c (-b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ -b^{129, 3}_0 ∧ -p_387) -> ( b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ b^{129, 4}_0) c in CNF: c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ p_387 ∨ b^{129, 4}_2 c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ p_387 ∨ -b^{129, 4}_1 c b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ p_387 ∨ b^{129, 4}_0 c in DIMACS: 20309 20310 20311 387 20312 0 20309 20310 20311 387 -20313 0 20309 20310 20311 387 20314 0 c -1-1 --> -2 c ( b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ b^{129, 3}_0 ∧ -p_387) -> ( b^{129, 4}_2 ∧ b^{129, 4}_1 ∧ -b^{129, 4}_0) c in CNF: c -b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ p_387 ∨ b^{129, 4}_2 c -b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ p_387 ∨ b^{129, 4}_1 c -b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ p_387 ∨ -b^{129, 4}_0 c in DIMACS: -20309 20310 -20311 387 20312 0 -20309 20310 -20311 387 20313 0 -20309 20310 -20311 387 -20314 0 c -2-1 --> break c ( b^{129, 3}_2 ∧ b^{129, 3}_1 ∧ -b^{129, 3}_0 ∧ -p_387) -> break c in CNF: c -b^{129, 3}_2 ∨ -b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ p_387 ∨ break c in DIMACS: -20309 -20310 20311 387 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{129, 3}_2 ∧ -b^{129, 3}_1 ∧ -b^{129, 3}_0 ∧ true) c in CNF: c -b^{129, 3}_2 ∨ b^{129, 3}_1 ∨ b^{129, 3}_0 ∨ false c in DIMACS: -20309 20310 20311 0 c 3 does not represent an automaton state. c -(-b^{129, 3}_2 ∧ b^{129, 3}_1 ∧ b^{129, 3}_0 ∧ true) c in CNF: c b^{129, 3}_2 ∨ -b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ false c in DIMACS: 20309 -20310 -20311 0 c -3 does not represent an automaton state. c -( b^{129, 3}_2 ∧ b^{129, 3}_1 ∧ b^{129, 3}_0 ∧ true) c in CNF: c -b^{129, 3}_2 ∨ -b^{129, 3}_1 ∨ -b^{129, 3}_0 ∨ false c in DIMACS: -20309 -20310 -20311 0 c i = 4 c -2+1 --> -1 c ( b^{129, 4}_2 ∧ b^{129, 4}_1 ∧ -b^{129, 4}_0 ∧ p_516) -> ( b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ b^{129, 5}_0) c in CNF: c -b^{129, 4}_2 ∨ -b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ -p_516 ∨ b^{129, 5}_2 c -b^{129, 4}_2 ∨ -b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ -p_516 ∨ -b^{129, 5}_1 c -b^{129, 4}_2 ∨ -b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ -p_516 ∨ b^{129, 5}_0 c in DIMACS: -20312 -20313 20314 -516 20315 0 -20312 -20313 20314 -516 -20316 0 -20312 -20313 20314 -516 20317 0 c -1+1 --> 0 c ( b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ b^{129, 4}_0 ∧ p_516) -> (-b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ -b^{129, 5}_0) c in CNF: c -b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ -p_516 ∨ -b^{129, 5}_2 c -b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ -p_516 ∨ -b^{129, 5}_1 c -b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ -p_516 ∨ -b^{129, 5}_0 c in DIMACS: -20312 20313 -20314 -516 -20315 0 -20312 20313 -20314 -516 -20316 0 -20312 20313 -20314 -516 -20317 0 c 0+1 --> 1 c (-b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ -b^{129, 4}_0 ∧ p_516) -> (-b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ b^{129, 5}_0) c in CNF: c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ -p_516 ∨ -b^{129, 5}_2 c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ -p_516 ∨ -b^{129, 5}_1 c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ -p_516 ∨ b^{129, 5}_0 c in DIMACS: 20312 20313 20314 -516 -20315 0 20312 20313 20314 -516 -20316 0 20312 20313 20314 -516 20317 0 c 1+1 --> 2 c (-b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ b^{129, 4}_0 ∧ p_516) -> (-b^{129, 5}_2 ∧ b^{129, 5}_1 ∧ -b^{129, 5}_0) c in CNF: c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ -p_516 ∨ -b^{129, 5}_2 c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ -p_516 ∨ b^{129, 5}_1 c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ -p_516 ∨ -b^{129, 5}_0 c in DIMACS: 20312 20313 -20314 -516 -20315 0 20312 20313 -20314 -516 20316 0 20312 20313 -20314 -516 -20317 0 c 2+1 --> break c (-b^{129, 4}_2 ∧ b^{129, 4}_1 ∧ -b^{129, 4}_0 ∧ p_516) -> break c in CNF: c b^{129, 4}_2 ∨ -b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ -p_516 ∨ break c in DIMACS: 20312 -20313 20314 -516 1162 0 c 2-1 --> 1 c (-b^{129, 4}_2 ∧ b^{129, 4}_1 ∧ -b^{129, 4}_0 ∧ -p_516) -> (-b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ b^{129, 5}_0) c in CNF: c b^{129, 4}_2 ∨ -b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ p_516 ∨ -b^{129, 5}_2 c b^{129, 4}_2 ∨ -b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ p_516 ∨ -b^{129, 5}_1 c b^{129, 4}_2 ∨ -b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ p_516 ∨ b^{129, 5}_0 c in DIMACS: 20312 -20313 20314 516 -20315 0 20312 -20313 20314 516 -20316 0 20312 -20313 20314 516 20317 0 c 1-1 --> 0 c (-b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ b^{129, 4}_0 ∧ -p_516) -> (-b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ -b^{129, 5}_0) c in CNF: c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ p_516 ∨ -b^{129, 5}_2 c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ p_516 ∨ -b^{129, 5}_1 c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ p_516 ∨ -b^{129, 5}_0 c in DIMACS: 20312 20313 -20314 516 -20315 0 20312 20313 -20314 516 -20316 0 20312 20313 -20314 516 -20317 0 c 0-1 --> -1 c (-b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ -b^{129, 4}_0 ∧ -p_516) -> ( b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ b^{129, 5}_0) c in CNF: c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ p_516 ∨ b^{129, 5}_2 c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ p_516 ∨ -b^{129, 5}_1 c b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ p_516 ∨ b^{129, 5}_0 c in DIMACS: 20312 20313 20314 516 20315 0 20312 20313 20314 516 -20316 0 20312 20313 20314 516 20317 0 c -1-1 --> -2 c ( b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ b^{129, 4}_0 ∧ -p_516) -> ( b^{129, 5}_2 ∧ b^{129, 5}_1 ∧ -b^{129, 5}_0) c in CNF: c -b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ p_516 ∨ b^{129, 5}_2 c -b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ p_516 ∨ b^{129, 5}_1 c -b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ p_516 ∨ -b^{129, 5}_0 c in DIMACS: -20312 20313 -20314 516 20315 0 -20312 20313 -20314 516 20316 0 -20312 20313 -20314 516 -20317 0 c -2-1 --> break c ( b^{129, 4}_2 ∧ b^{129, 4}_1 ∧ -b^{129, 4}_0 ∧ -p_516) -> break c in CNF: c -b^{129, 4}_2 ∨ -b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ p_516 ∨ break c in DIMACS: -20312 -20313 20314 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{129, 4}_2 ∧ -b^{129, 4}_1 ∧ -b^{129, 4}_0 ∧ true) c in CNF: c -b^{129, 4}_2 ∨ b^{129, 4}_1 ∨ b^{129, 4}_0 ∨ false c in DIMACS: -20312 20313 20314 0 c 3 does not represent an automaton state. c -(-b^{129, 4}_2 ∧ b^{129, 4}_1 ∧ b^{129, 4}_0 ∧ true) c in CNF: c b^{129, 4}_2 ∨ -b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ false c in DIMACS: 20312 -20313 -20314 0 c -3 does not represent an automaton state. c -( b^{129, 4}_2 ∧ b^{129, 4}_1 ∧ b^{129, 4}_0 ∧ true) c in CNF: c -b^{129, 4}_2 ∨ -b^{129, 4}_1 ∨ -b^{129, 4}_0 ∨ false c in DIMACS: -20312 -20313 -20314 0 c i = 5 c -2+1 --> -1 c ( b^{129, 5}_2 ∧ b^{129, 5}_1 ∧ -b^{129, 5}_0 ∧ p_645) -> ( b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ b^{129, 6}_0) c in CNF: c -b^{129, 5}_2 ∨ -b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ -p_645 ∨ b^{129, 6}_2 c -b^{129, 5}_2 ∨ -b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ -p_645 ∨ -b^{129, 6}_1 c -b^{129, 5}_2 ∨ -b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ -p_645 ∨ b^{129, 6}_0 c in DIMACS: -20315 -20316 20317 -645 20318 0 -20315 -20316 20317 -645 -20319 0 -20315 -20316 20317 -645 20320 0 c -1+1 --> 0 c ( b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ b^{129, 5}_0 ∧ p_645) -> (-b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ -b^{129, 6}_0) c in CNF: c -b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ -p_645 ∨ -b^{129, 6}_2 c -b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ -p_645 ∨ -b^{129, 6}_1 c -b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ -p_645 ∨ -b^{129, 6}_0 c in DIMACS: -20315 20316 -20317 -645 -20318 0 -20315 20316 -20317 -645 -20319 0 -20315 20316 -20317 -645 -20320 0 c 0+1 --> 1 c (-b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ -b^{129, 5}_0 ∧ p_645) -> (-b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ b^{129, 6}_0) c in CNF: c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ -p_645 ∨ -b^{129, 6}_2 c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ -p_645 ∨ -b^{129, 6}_1 c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ -p_645 ∨ b^{129, 6}_0 c in DIMACS: 20315 20316 20317 -645 -20318 0 20315 20316 20317 -645 -20319 0 20315 20316 20317 -645 20320 0 c 1+1 --> 2 c (-b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ b^{129, 5}_0 ∧ p_645) -> (-b^{129, 6}_2 ∧ b^{129, 6}_1 ∧ -b^{129, 6}_0) c in CNF: c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ -p_645 ∨ -b^{129, 6}_2 c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ -p_645 ∨ b^{129, 6}_1 c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ -p_645 ∨ -b^{129, 6}_0 c in DIMACS: 20315 20316 -20317 -645 -20318 0 20315 20316 -20317 -645 20319 0 20315 20316 -20317 -645 -20320 0 c 2+1 --> break c (-b^{129, 5}_2 ∧ b^{129, 5}_1 ∧ -b^{129, 5}_0 ∧ p_645) -> break c in CNF: c b^{129, 5}_2 ∨ -b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ -p_645 ∨ break c in DIMACS: 20315 -20316 20317 -645 1162 0 c 2-1 --> 1 c (-b^{129, 5}_2 ∧ b^{129, 5}_1 ∧ -b^{129, 5}_0 ∧ -p_645) -> (-b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ b^{129, 6}_0) c in CNF: c b^{129, 5}_2 ∨ -b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ p_645 ∨ -b^{129, 6}_2 c b^{129, 5}_2 ∨ -b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ p_645 ∨ -b^{129, 6}_1 c b^{129, 5}_2 ∨ -b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ p_645 ∨ b^{129, 6}_0 c in DIMACS: 20315 -20316 20317 645 -20318 0 20315 -20316 20317 645 -20319 0 20315 -20316 20317 645 20320 0 c 1-1 --> 0 c (-b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ b^{129, 5}_0 ∧ -p_645) -> (-b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ -b^{129, 6}_0) c in CNF: c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ p_645 ∨ -b^{129, 6}_2 c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ p_645 ∨ -b^{129, 6}_1 c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ p_645 ∨ -b^{129, 6}_0 c in DIMACS: 20315 20316 -20317 645 -20318 0 20315 20316 -20317 645 -20319 0 20315 20316 -20317 645 -20320 0 c 0-1 --> -1 c (-b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ -b^{129, 5}_0 ∧ -p_645) -> ( b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ b^{129, 6}_0) c in CNF: c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ p_645 ∨ b^{129, 6}_2 c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ p_645 ∨ -b^{129, 6}_1 c b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ p_645 ∨ b^{129, 6}_0 c in DIMACS: 20315 20316 20317 645 20318 0 20315 20316 20317 645 -20319 0 20315 20316 20317 645 20320 0 c -1-1 --> -2 c ( b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ b^{129, 5}_0 ∧ -p_645) -> ( b^{129, 6}_2 ∧ b^{129, 6}_1 ∧ -b^{129, 6}_0) c in CNF: c -b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ p_645 ∨ b^{129, 6}_2 c -b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ p_645 ∨ b^{129, 6}_1 c -b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ p_645 ∨ -b^{129, 6}_0 c in DIMACS: -20315 20316 -20317 645 20318 0 -20315 20316 -20317 645 20319 0 -20315 20316 -20317 645 -20320 0 c -2-1 --> break c ( b^{129, 5}_2 ∧ b^{129, 5}_1 ∧ -b^{129, 5}_0 ∧ -p_645) -> break c in CNF: c -b^{129, 5}_2 ∨ -b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ p_645 ∨ break c in DIMACS: -20315 -20316 20317 645 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{129, 5}_2 ∧ -b^{129, 5}_1 ∧ -b^{129, 5}_0 ∧ true) c in CNF: c -b^{129, 5}_2 ∨ b^{129, 5}_1 ∨ b^{129, 5}_0 ∨ false c in DIMACS: -20315 20316 20317 0 c 3 does not represent an automaton state. c -(-b^{129, 5}_2 ∧ b^{129, 5}_1 ∧ b^{129, 5}_0 ∧ true) c in CNF: c b^{129, 5}_2 ∨ -b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ false c in DIMACS: 20315 -20316 -20317 0 c -3 does not represent an automaton state. c -( b^{129, 5}_2 ∧ b^{129, 5}_1 ∧ b^{129, 5}_0 ∧ true) c in CNF: c -b^{129, 5}_2 ∨ -b^{129, 5}_1 ∨ -b^{129, 5}_0 ∨ false c in DIMACS: -20315 -20316 -20317 0 c i = 6 c -2+1 --> -1 c ( b^{129, 6}_2 ∧ b^{129, 6}_1 ∧ -b^{129, 6}_0 ∧ p_774) -> ( b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ b^{129, 7}_0) c in CNF: c -b^{129, 6}_2 ∨ -b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ -p_774 ∨ b^{129, 7}_2 c -b^{129, 6}_2 ∨ -b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ -p_774 ∨ -b^{129, 7}_1 c -b^{129, 6}_2 ∨ -b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ -p_774 ∨ b^{129, 7}_0 c in DIMACS: -20318 -20319 20320 -774 20321 0 -20318 -20319 20320 -774 -20322 0 -20318 -20319 20320 -774 20323 0 c -1+1 --> 0 c ( b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ b^{129, 6}_0 ∧ p_774) -> (-b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ -b^{129, 7}_0) c in CNF: c -b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ -p_774 ∨ -b^{129, 7}_2 c -b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ -p_774 ∨ -b^{129, 7}_1 c -b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ -p_774 ∨ -b^{129, 7}_0 c in DIMACS: -20318 20319 -20320 -774 -20321 0 -20318 20319 -20320 -774 -20322 0 -20318 20319 -20320 -774 -20323 0 c 0+1 --> 1 c (-b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ -b^{129, 6}_0 ∧ p_774) -> (-b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ b^{129, 7}_0) c in CNF: c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ -p_774 ∨ -b^{129, 7}_2 c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ -p_774 ∨ -b^{129, 7}_1 c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ -p_774 ∨ b^{129, 7}_0 c in DIMACS: 20318 20319 20320 -774 -20321 0 20318 20319 20320 -774 -20322 0 20318 20319 20320 -774 20323 0 c 1+1 --> 2 c (-b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ b^{129, 6}_0 ∧ p_774) -> (-b^{129, 7}_2 ∧ b^{129, 7}_1 ∧ -b^{129, 7}_0) c in CNF: c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ -p_774 ∨ -b^{129, 7}_2 c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ -p_774 ∨ b^{129, 7}_1 c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ -p_774 ∨ -b^{129, 7}_0 c in DIMACS: 20318 20319 -20320 -774 -20321 0 20318 20319 -20320 -774 20322 0 20318 20319 -20320 -774 -20323 0 c 2+1 --> break c (-b^{129, 6}_2 ∧ b^{129, 6}_1 ∧ -b^{129, 6}_0 ∧ p_774) -> break c in CNF: c b^{129, 6}_2 ∨ -b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ -p_774 ∨ break c in DIMACS: 20318 -20319 20320 -774 1162 0 c 2-1 --> 1 c (-b^{129, 6}_2 ∧ b^{129, 6}_1 ∧ -b^{129, 6}_0 ∧ -p_774) -> (-b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ b^{129, 7}_0) c in CNF: c b^{129, 6}_2 ∨ -b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ p_774 ∨ -b^{129, 7}_2 c b^{129, 6}_2 ∨ -b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ p_774 ∨ -b^{129, 7}_1 c b^{129, 6}_2 ∨ -b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ p_774 ∨ b^{129, 7}_0 c in DIMACS: 20318 -20319 20320 774 -20321 0 20318 -20319 20320 774 -20322 0 20318 -20319 20320 774 20323 0 c 1-1 --> 0 c (-b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ b^{129, 6}_0 ∧ -p_774) -> (-b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ -b^{129, 7}_0) c in CNF: c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ p_774 ∨ -b^{129, 7}_2 c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ p_774 ∨ -b^{129, 7}_1 c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ p_774 ∨ -b^{129, 7}_0 c in DIMACS: 20318 20319 -20320 774 -20321 0 20318 20319 -20320 774 -20322 0 20318 20319 -20320 774 -20323 0 c 0-1 --> -1 c (-b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ -b^{129, 6}_0 ∧ -p_774) -> ( b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ b^{129, 7}_0) c in CNF: c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ p_774 ∨ b^{129, 7}_2 c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ p_774 ∨ -b^{129, 7}_1 c b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ p_774 ∨ b^{129, 7}_0 c in DIMACS: 20318 20319 20320 774 20321 0 20318 20319 20320 774 -20322 0 20318 20319 20320 774 20323 0 c -1-1 --> -2 c ( b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ b^{129, 6}_0 ∧ -p_774) -> ( b^{129, 7}_2 ∧ b^{129, 7}_1 ∧ -b^{129, 7}_0) c in CNF: c -b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ p_774 ∨ b^{129, 7}_2 c -b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ p_774 ∨ b^{129, 7}_1 c -b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ p_774 ∨ -b^{129, 7}_0 c in DIMACS: -20318 20319 -20320 774 20321 0 -20318 20319 -20320 774 20322 0 -20318 20319 -20320 774 -20323 0 c -2-1 --> break c ( b^{129, 6}_2 ∧ b^{129, 6}_1 ∧ -b^{129, 6}_0 ∧ -p_774) -> break c in CNF: c -b^{129, 6}_2 ∨ -b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ p_774 ∨ break c in DIMACS: -20318 -20319 20320 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{129, 6}_2 ∧ -b^{129, 6}_1 ∧ -b^{129, 6}_0 ∧ true) c in CNF: c -b^{129, 6}_2 ∨ b^{129, 6}_1 ∨ b^{129, 6}_0 ∨ false c in DIMACS: -20318 20319 20320 0 c 3 does not represent an automaton state. c -(-b^{129, 6}_2 ∧ b^{129, 6}_1 ∧ b^{129, 6}_0 ∧ true) c in CNF: c b^{129, 6}_2 ∨ -b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ false c in DIMACS: 20318 -20319 -20320 0 c -3 does not represent an automaton state. c -( b^{129, 6}_2 ∧ b^{129, 6}_1 ∧ b^{129, 6}_0 ∧ true) c in CNF: c -b^{129, 6}_2 ∨ -b^{129, 6}_1 ∨ -b^{129, 6}_0 ∨ false c in DIMACS: -20318 -20319 -20320 0 c i = 7 c -2+1 --> -1 c ( b^{129, 7}_2 ∧ b^{129, 7}_1 ∧ -b^{129, 7}_0 ∧ p_903) -> ( b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ b^{129, 8}_0) c in CNF: c -b^{129, 7}_2 ∨ -b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ -p_903 ∨ b^{129, 8}_2 c -b^{129, 7}_2 ∨ -b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ -p_903 ∨ -b^{129, 8}_1 c -b^{129, 7}_2 ∨ -b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ -p_903 ∨ b^{129, 8}_0 c in DIMACS: -20321 -20322 20323 -903 20324 0 -20321 -20322 20323 -903 -20325 0 -20321 -20322 20323 -903 20326 0 c -1+1 --> 0 c ( b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ b^{129, 7}_0 ∧ p_903) -> (-b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ -b^{129, 8}_0) c in CNF: c -b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ -p_903 ∨ -b^{129, 8}_2 c -b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ -p_903 ∨ -b^{129, 8}_1 c -b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ -p_903 ∨ -b^{129, 8}_0 c in DIMACS: -20321 20322 -20323 -903 -20324 0 -20321 20322 -20323 -903 -20325 0 -20321 20322 -20323 -903 -20326 0 c 0+1 --> 1 c (-b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ -b^{129, 7}_0 ∧ p_903) -> (-b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ b^{129, 8}_0) c in CNF: c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ -p_903 ∨ -b^{129, 8}_2 c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ -p_903 ∨ -b^{129, 8}_1 c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ -p_903 ∨ b^{129, 8}_0 c in DIMACS: 20321 20322 20323 -903 -20324 0 20321 20322 20323 -903 -20325 0 20321 20322 20323 -903 20326 0 c 1+1 --> 2 c (-b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ b^{129, 7}_0 ∧ p_903) -> (-b^{129, 8}_2 ∧ b^{129, 8}_1 ∧ -b^{129, 8}_0) c in CNF: c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ -p_903 ∨ -b^{129, 8}_2 c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ -p_903 ∨ b^{129, 8}_1 c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ -p_903 ∨ -b^{129, 8}_0 c in DIMACS: 20321 20322 -20323 -903 -20324 0 20321 20322 -20323 -903 20325 0 20321 20322 -20323 -903 -20326 0 c 2+1 --> break c (-b^{129, 7}_2 ∧ b^{129, 7}_1 ∧ -b^{129, 7}_0 ∧ p_903) -> break c in CNF: c b^{129, 7}_2 ∨ -b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ -p_903 ∨ break c in DIMACS: 20321 -20322 20323 -903 1162 0 c 2-1 --> 1 c (-b^{129, 7}_2 ∧ b^{129, 7}_1 ∧ -b^{129, 7}_0 ∧ -p_903) -> (-b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ b^{129, 8}_0) c in CNF: c b^{129, 7}_2 ∨ -b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ p_903 ∨ -b^{129, 8}_2 c b^{129, 7}_2 ∨ -b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ p_903 ∨ -b^{129, 8}_1 c b^{129, 7}_2 ∨ -b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ p_903 ∨ b^{129, 8}_0 c in DIMACS: 20321 -20322 20323 903 -20324 0 20321 -20322 20323 903 -20325 0 20321 -20322 20323 903 20326 0 c 1-1 --> 0 c (-b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ b^{129, 7}_0 ∧ -p_903) -> (-b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ -b^{129, 8}_0) c in CNF: c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ p_903 ∨ -b^{129, 8}_2 c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ p_903 ∨ -b^{129, 8}_1 c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ p_903 ∨ -b^{129, 8}_0 c in DIMACS: 20321 20322 -20323 903 -20324 0 20321 20322 -20323 903 -20325 0 20321 20322 -20323 903 -20326 0 c 0-1 --> -1 c (-b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ -b^{129, 7}_0 ∧ -p_903) -> ( b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ b^{129, 8}_0) c in CNF: c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ p_903 ∨ b^{129, 8}_2 c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ p_903 ∨ -b^{129, 8}_1 c b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ p_903 ∨ b^{129, 8}_0 c in DIMACS: 20321 20322 20323 903 20324 0 20321 20322 20323 903 -20325 0 20321 20322 20323 903 20326 0 c -1-1 --> -2 c ( b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ b^{129, 7}_0 ∧ -p_903) -> ( b^{129, 8}_2 ∧ b^{129, 8}_1 ∧ -b^{129, 8}_0) c in CNF: c -b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ p_903 ∨ b^{129, 8}_2 c -b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ p_903 ∨ b^{129, 8}_1 c -b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ p_903 ∨ -b^{129, 8}_0 c in DIMACS: -20321 20322 -20323 903 20324 0 -20321 20322 -20323 903 20325 0 -20321 20322 -20323 903 -20326 0 c -2-1 --> break c ( b^{129, 7}_2 ∧ b^{129, 7}_1 ∧ -b^{129, 7}_0 ∧ -p_903) -> break c in CNF: c -b^{129, 7}_2 ∨ -b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ p_903 ∨ break c in DIMACS: -20321 -20322 20323 903 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{129, 7}_2 ∧ -b^{129, 7}_1 ∧ -b^{129, 7}_0 ∧ true) c in CNF: c -b^{129, 7}_2 ∨ b^{129, 7}_1 ∨ b^{129, 7}_0 ∨ false c in DIMACS: -20321 20322 20323 0 c 3 does not represent an automaton state. c -(-b^{129, 7}_2 ∧ b^{129, 7}_1 ∧ b^{129, 7}_0 ∧ true) c in CNF: c b^{129, 7}_2 ∨ -b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ false c in DIMACS: 20321 -20322 -20323 0 c -3 does not represent an automaton state. c -( b^{129, 7}_2 ∧ b^{129, 7}_1 ∧ b^{129, 7}_0 ∧ true) c in CNF: c -b^{129, 7}_2 ∨ -b^{129, 7}_1 ∨ -b^{129, 7}_0 ∨ false c in DIMACS: -20321 -20322 -20323 0 c i = 8 c -2+1 --> -1 c ( b^{129, 8}_2 ∧ b^{129, 8}_1 ∧ -b^{129, 8}_0 ∧ p_1032) -> ( b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ b^{129, 9}_0) c in CNF: c -b^{129, 8}_2 ∨ -b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ -p_1032 ∨ b^{129, 9}_2 c -b^{129, 8}_2 ∨ -b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ -p_1032 ∨ -b^{129, 9}_1 c -b^{129, 8}_2 ∨ -b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ -p_1032 ∨ b^{129, 9}_0 c in DIMACS: -20324 -20325 20326 -1032 20327 0 -20324 -20325 20326 -1032 -20328 0 -20324 -20325 20326 -1032 20329 0 c -1+1 --> 0 c ( b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ b^{129, 8}_0 ∧ p_1032) -> (-b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ -b^{129, 9}_0) c in CNF: c -b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ -p_1032 ∨ -b^{129, 9}_2 c -b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ -p_1032 ∨ -b^{129, 9}_1 c -b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ -p_1032 ∨ -b^{129, 9}_0 c in DIMACS: -20324 20325 -20326 -1032 -20327 0 -20324 20325 -20326 -1032 -20328 0 -20324 20325 -20326 -1032 -20329 0 c 0+1 --> 1 c (-b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ -b^{129, 8}_0 ∧ p_1032) -> (-b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ b^{129, 9}_0) c in CNF: c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ -p_1032 ∨ -b^{129, 9}_2 c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ -p_1032 ∨ -b^{129, 9}_1 c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ -p_1032 ∨ b^{129, 9}_0 c in DIMACS: 20324 20325 20326 -1032 -20327 0 20324 20325 20326 -1032 -20328 0 20324 20325 20326 -1032 20329 0 c 1+1 --> 2 c (-b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ b^{129, 8}_0 ∧ p_1032) -> (-b^{129, 9}_2 ∧ b^{129, 9}_1 ∧ -b^{129, 9}_0) c in CNF: c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ -p_1032 ∨ -b^{129, 9}_2 c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ -p_1032 ∨ b^{129, 9}_1 c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ -p_1032 ∨ -b^{129, 9}_0 c in DIMACS: 20324 20325 -20326 -1032 -20327 0 20324 20325 -20326 -1032 20328 0 20324 20325 -20326 -1032 -20329 0 c 2+1 --> break c (-b^{129, 8}_2 ∧ b^{129, 8}_1 ∧ -b^{129, 8}_0 ∧ p_1032) -> break c in CNF: c b^{129, 8}_2 ∨ -b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ -p_1032 ∨ break c in DIMACS: 20324 -20325 20326 -1032 1162 0 c 2-1 --> 1 c (-b^{129, 8}_2 ∧ b^{129, 8}_1 ∧ -b^{129, 8}_0 ∧ -p_1032) -> (-b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ b^{129, 9}_0) c in CNF: c b^{129, 8}_2 ∨ -b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ p_1032 ∨ -b^{129, 9}_2 c b^{129, 8}_2 ∨ -b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ p_1032 ∨ -b^{129, 9}_1 c b^{129, 8}_2 ∨ -b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ p_1032 ∨ b^{129, 9}_0 c in DIMACS: 20324 -20325 20326 1032 -20327 0 20324 -20325 20326 1032 -20328 0 20324 -20325 20326 1032 20329 0 c 1-1 --> 0 c (-b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ b^{129, 8}_0 ∧ -p_1032) -> (-b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ -b^{129, 9}_0) c in CNF: c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ p_1032 ∨ -b^{129, 9}_2 c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ p_1032 ∨ -b^{129, 9}_1 c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ p_1032 ∨ -b^{129, 9}_0 c in DIMACS: 20324 20325 -20326 1032 -20327 0 20324 20325 -20326 1032 -20328 0 20324 20325 -20326 1032 -20329 0 c 0-1 --> -1 c (-b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ -b^{129, 8}_0 ∧ -p_1032) -> ( b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ b^{129, 9}_0) c in CNF: c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ p_1032 ∨ b^{129, 9}_2 c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ p_1032 ∨ -b^{129, 9}_1 c b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ p_1032 ∨ b^{129, 9}_0 c in DIMACS: 20324 20325 20326 1032 20327 0 20324 20325 20326 1032 -20328 0 20324 20325 20326 1032 20329 0 c -1-1 --> -2 c ( b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ b^{129, 8}_0 ∧ -p_1032) -> ( b^{129, 9}_2 ∧ b^{129, 9}_1 ∧ -b^{129, 9}_0) c in CNF: c -b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ p_1032 ∨ b^{129, 9}_2 c -b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ p_1032 ∨ b^{129, 9}_1 c -b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ p_1032 ∨ -b^{129, 9}_0 c in DIMACS: -20324 20325 -20326 1032 20327 0 -20324 20325 -20326 1032 20328 0 -20324 20325 -20326 1032 -20329 0 c -2-1 --> break c ( b^{129, 8}_2 ∧ b^{129, 8}_1 ∧ -b^{129, 8}_0 ∧ -p_1032) -> break c in CNF: c -b^{129, 8}_2 ∨ -b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ p_1032 ∨ break c in DIMACS: -20324 -20325 20326 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{129, 8}_2 ∧ -b^{129, 8}_1 ∧ -b^{129, 8}_0 ∧ true) c in CNF: c -b^{129, 8}_2 ∨ b^{129, 8}_1 ∨ b^{129, 8}_0 ∨ false c in DIMACS: -20324 20325 20326 0 c 3 does not represent an automaton state. c -(-b^{129, 8}_2 ∧ b^{129, 8}_1 ∧ b^{129, 8}_0 ∧ true) c in CNF: c b^{129, 8}_2 ∨ -b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ false c in DIMACS: 20324 -20325 -20326 0 c -3 does not represent an automaton state. c -( b^{129, 8}_2 ∧ b^{129, 8}_1 ∧ b^{129, 8}_0 ∧ true) c in CNF: c -b^{129, 8}_2 ∨ -b^{129, 8}_1 ∨ -b^{129, 8}_0 ∨ false c in DIMACS: -20324 -20325 -20326 0 c i = 9 c -2+1 --> -1 c ( b^{129, 9}_2 ∧ b^{129, 9}_1 ∧ -b^{129, 9}_0 ∧ p_1161) -> ( b^{129, 10}_2 ∧ -b^{129, 10}_1 ∧ b^{129, 10}_0) c in CNF: c -b^{129, 9}_2 ∨ -b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ -p_1161 ∨ b^{129, 10}_2 c -b^{129, 9}_2 ∨ -b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ -p_1161 ∨ -b^{129, 10}_1 c -b^{129, 9}_2 ∨ -b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ -p_1161 ∨ b^{129, 10}_0 c in DIMACS: -20327 -20328 20329 -1161 20330 0 -20327 -20328 20329 -1161 -20331 0 -20327 -20328 20329 -1161 20332 0 c -1+1 --> 0 c ( b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ b^{129, 9}_0 ∧ p_1161) -> (-b^{129, 10}_2 ∧ -b^{129, 10}_1 ∧ -b^{129, 10}_0) c in CNF: c -b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ -p_1161 ∨ -b^{129, 10}_2 c -b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ -p_1161 ∨ -b^{129, 10}_1 c -b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ -p_1161 ∨ -b^{129, 10}_0 c in DIMACS: -20327 20328 -20329 -1161 -20330 0 -20327 20328 -20329 -1161 -20331 0 -20327 20328 -20329 -1161 -20332 0 c 0+1 --> 1 c (-b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ -b^{129, 9}_0 ∧ p_1161) -> (-b^{129, 10}_2 ∧ -b^{129, 10}_1 ∧ b^{129, 10}_0) c in CNF: c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ -p_1161 ∨ -b^{129, 10}_2 c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ -p_1161 ∨ -b^{129, 10}_1 c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ -p_1161 ∨ b^{129, 10}_0 c in DIMACS: 20327 20328 20329 -1161 -20330 0 20327 20328 20329 -1161 -20331 0 20327 20328 20329 -1161 20332 0 c 1+1 --> 2 c (-b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ b^{129, 9}_0 ∧ p_1161) -> (-b^{129, 10}_2 ∧ b^{129, 10}_1 ∧ -b^{129, 10}_0) c in CNF: c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ -p_1161 ∨ -b^{129, 10}_2 c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ -p_1161 ∨ b^{129, 10}_1 c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ -p_1161 ∨ -b^{129, 10}_0 c in DIMACS: 20327 20328 -20329 -1161 -20330 0 20327 20328 -20329 -1161 20331 0 20327 20328 -20329 -1161 -20332 0 c 2+1 --> break c (-b^{129, 9}_2 ∧ b^{129, 9}_1 ∧ -b^{129, 9}_0 ∧ p_1161) -> break c in CNF: c b^{129, 9}_2 ∨ -b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ -p_1161 ∨ break c in DIMACS: 20327 -20328 20329 -1161 1162 0 c 2-1 --> 1 c (-b^{129, 9}_2 ∧ b^{129, 9}_1 ∧ -b^{129, 9}_0 ∧ -p_1161) -> (-b^{129, 10}_2 ∧ -b^{129, 10}_1 ∧ b^{129, 10}_0) c in CNF: c b^{129, 9}_2 ∨ -b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ p_1161 ∨ -b^{129, 10}_2 c b^{129, 9}_2 ∨ -b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ p_1161 ∨ -b^{129, 10}_1 c b^{129, 9}_2 ∨ -b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ p_1161 ∨ b^{129, 10}_0 c in DIMACS: 20327 -20328 20329 1161 -20330 0 20327 -20328 20329 1161 -20331 0 20327 -20328 20329 1161 20332 0 c 1-1 --> 0 c (-b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ b^{129, 9}_0 ∧ -p_1161) -> (-b^{129, 10}_2 ∧ -b^{129, 10}_1 ∧ -b^{129, 10}_0) c in CNF: c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ p_1161 ∨ -b^{129, 10}_2 c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ p_1161 ∨ -b^{129, 10}_1 c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ p_1161 ∨ -b^{129, 10}_0 c in DIMACS: 20327 20328 -20329 1161 -20330 0 20327 20328 -20329 1161 -20331 0 20327 20328 -20329 1161 -20332 0 c 0-1 --> -1 c (-b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ -b^{129, 9}_0 ∧ -p_1161) -> ( b^{129, 10}_2 ∧ -b^{129, 10}_1 ∧ b^{129, 10}_0) c in CNF: c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ p_1161 ∨ b^{129, 10}_2 c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ p_1161 ∨ -b^{129, 10}_1 c b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ p_1161 ∨ b^{129, 10}_0 c in DIMACS: 20327 20328 20329 1161 20330 0 20327 20328 20329 1161 -20331 0 20327 20328 20329 1161 20332 0 c -1-1 --> -2 c ( b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ b^{129, 9}_0 ∧ -p_1161) -> ( b^{129, 10}_2 ∧ b^{129, 10}_1 ∧ -b^{129, 10}_0) c in CNF: c -b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ p_1161 ∨ b^{129, 10}_2 c -b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ p_1161 ∨ b^{129, 10}_1 c -b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ p_1161 ∨ -b^{129, 10}_0 c in DIMACS: -20327 20328 -20329 1161 20330 0 -20327 20328 -20329 1161 20331 0 -20327 20328 -20329 1161 -20332 0 c -2-1 --> break c ( b^{129, 9}_2 ∧ b^{129, 9}_1 ∧ -b^{129, 9}_0 ∧ -p_1161) -> break c in CNF: c -b^{129, 9}_2 ∨ -b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ p_1161 ∨ break c in DIMACS: -20327 -20328 20329 1161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{129, 9}_2 ∧ -b^{129, 9}_1 ∧ -b^{129, 9}_0 ∧ true) c in CNF: c -b^{129, 9}_2 ∨ b^{129, 9}_1 ∨ b^{129, 9}_0 ∨ false c in DIMACS: -20327 20328 20329 0 c 3 does not represent an automaton state. c -(-b^{129, 9}_2 ∧ b^{129, 9}_1 ∧ b^{129, 9}_0 ∧ true) c in CNF: c b^{129, 9}_2 ∨ -b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ false c in DIMACS: 20327 -20328 -20329 0 c -3 does not represent an automaton state. c -( b^{129, 9}_2 ∧ b^{129, 9}_1 ∧ b^{129, 9}_0 ∧ true) c in CNF: c -b^{129, 9}_2 ∨ -b^{129, 9}_1 ∨ -b^{129, 9}_0 ∨ false c in DIMACS: -20327 -20328 -20329 0 c INIT for k = 130 c -b^{130, 1}_2 c -b^{130, 1}_1 c -b^{130, 1}_0 c in DIMACS: -20333 0 -20334 0 -20335 0 c Transitions for k = 130 c i = 1 c -2+1 --> -1 c ( b^{130, 1}_2 ∧ b^{130, 1}_1 ∧ -b^{130, 1}_0 ∧ p_130) -> ( b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ b^{130, 2}_0) c in CNF: c -b^{130, 1}_2 ∨ -b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ -p_130 ∨ b^{130, 2}_2 c -b^{130, 1}_2 ∨ -b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ -p_130 ∨ -b^{130, 2}_1 c -b^{130, 1}_2 ∨ -b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ -p_130 ∨ b^{130, 2}_0 c in DIMACS: -20333 -20334 20335 -130 20336 0 -20333 -20334 20335 -130 -20337 0 -20333 -20334 20335 -130 20338 0 c -1+1 --> 0 c ( b^{130, 1}_2 ∧ -b^{130, 1}_1 ∧ b^{130, 1}_0 ∧ p_130) -> (-b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ -b^{130, 2}_0) c in CNF: c -b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ -p_130 ∨ -b^{130, 2}_2 c -b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ -p_130 ∨ -b^{130, 2}_1 c -b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ -p_130 ∨ -b^{130, 2}_0 c in DIMACS: -20333 20334 -20335 -130 -20336 0 -20333 20334 -20335 -130 -20337 0 -20333 20334 -20335 -130 -20338 0 c 0+1 --> 1 c (-b^{130, 1}_2 ∧ -b^{130, 1}_1 ∧ -b^{130, 1}_0 ∧ p_130) -> (-b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ b^{130, 2}_0) c in CNF: c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ -p_130 ∨ -b^{130, 2}_2 c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ -p_130 ∨ -b^{130, 2}_1 c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ -p_130 ∨ b^{130, 2}_0 c in DIMACS: 20333 20334 20335 -130 -20336 0 20333 20334 20335 -130 -20337 0 20333 20334 20335 -130 20338 0 c 1+1 --> 2 c (-b^{130, 1}_2 ∧ -b^{130, 1}_1 ∧ b^{130, 1}_0 ∧ p_130) -> (-b^{130, 2}_2 ∧ b^{130, 2}_1 ∧ -b^{130, 2}_0) c in CNF: c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ -p_130 ∨ -b^{130, 2}_2 c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ -p_130 ∨ b^{130, 2}_1 c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ -p_130 ∨ -b^{130, 2}_0 c in DIMACS: 20333 20334 -20335 -130 -20336 0 20333 20334 -20335 -130 20337 0 20333 20334 -20335 -130 -20338 0 c 2+1 --> break c (-b^{130, 1}_2 ∧ b^{130, 1}_1 ∧ -b^{130, 1}_0 ∧ p_130) -> break c in CNF: c b^{130, 1}_2 ∨ -b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ -p_130 ∨ break c in DIMACS: 20333 -20334 20335 -130 1162 0 c 2-1 --> 1 c (-b^{130, 1}_2 ∧ b^{130, 1}_1 ∧ -b^{130, 1}_0 ∧ -p_130) -> (-b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ b^{130, 2}_0) c in CNF: c b^{130, 1}_2 ∨ -b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ p_130 ∨ -b^{130, 2}_2 c b^{130, 1}_2 ∨ -b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ p_130 ∨ -b^{130, 2}_1 c b^{130, 1}_2 ∨ -b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ p_130 ∨ b^{130, 2}_0 c in DIMACS: 20333 -20334 20335 130 -20336 0 20333 -20334 20335 130 -20337 0 20333 -20334 20335 130 20338 0 c 1-1 --> 0 c (-b^{130, 1}_2 ∧ -b^{130, 1}_1 ∧ b^{130, 1}_0 ∧ -p_130) -> (-b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ -b^{130, 2}_0) c in CNF: c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ p_130 ∨ -b^{130, 2}_2 c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ p_130 ∨ -b^{130, 2}_1 c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ p_130 ∨ -b^{130, 2}_0 c in DIMACS: 20333 20334 -20335 130 -20336 0 20333 20334 -20335 130 -20337 0 20333 20334 -20335 130 -20338 0 c 0-1 --> -1 c (-b^{130, 1}_2 ∧ -b^{130, 1}_1 ∧ -b^{130, 1}_0 ∧ -p_130) -> ( b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ b^{130, 2}_0) c in CNF: c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ p_130 ∨ b^{130, 2}_2 c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ p_130 ∨ -b^{130, 2}_1 c b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ p_130 ∨ b^{130, 2}_0 c in DIMACS: 20333 20334 20335 130 20336 0 20333 20334 20335 130 -20337 0 20333 20334 20335 130 20338 0 c -1-1 --> -2 c ( b^{130, 1}_2 ∧ -b^{130, 1}_1 ∧ b^{130, 1}_0 ∧ -p_130) -> ( b^{130, 2}_2 ∧ b^{130, 2}_1 ∧ -b^{130, 2}_0) c in CNF: c -b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ p_130 ∨ b^{130, 2}_2 c -b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ p_130 ∨ b^{130, 2}_1 c -b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ p_130 ∨ -b^{130, 2}_0 c in DIMACS: -20333 20334 -20335 130 20336 0 -20333 20334 -20335 130 20337 0 -20333 20334 -20335 130 -20338 0 c -2-1 --> break c ( b^{130, 1}_2 ∧ b^{130, 1}_1 ∧ -b^{130, 1}_0 ∧ -p_130) -> break c in CNF: c -b^{130, 1}_2 ∨ -b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ p_130 ∨ break c in DIMACS: -20333 -20334 20335 130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{130, 1}_2 ∧ -b^{130, 1}_1 ∧ -b^{130, 1}_0 ∧ true) c in CNF: c -b^{130, 1}_2 ∨ b^{130, 1}_1 ∨ b^{130, 1}_0 ∨ false c in DIMACS: -20333 20334 20335 0 c 3 does not represent an automaton state. c -(-b^{130, 1}_2 ∧ b^{130, 1}_1 ∧ b^{130, 1}_0 ∧ true) c in CNF: c b^{130, 1}_2 ∨ -b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ false c in DIMACS: 20333 -20334 -20335 0 c -3 does not represent an automaton state. c -( b^{130, 1}_2 ∧ b^{130, 1}_1 ∧ b^{130, 1}_0 ∧ true) c in CNF: c -b^{130, 1}_2 ∨ -b^{130, 1}_1 ∨ -b^{130, 1}_0 ∨ false c in DIMACS: -20333 -20334 -20335 0 c i = 2 c -2+1 --> -1 c ( b^{130, 2}_2 ∧ b^{130, 2}_1 ∧ -b^{130, 2}_0 ∧ p_260) -> ( b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ b^{130, 3}_0) c in CNF: c -b^{130, 2}_2 ∨ -b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ -p_260 ∨ b^{130, 3}_2 c -b^{130, 2}_2 ∨ -b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ -p_260 ∨ -b^{130, 3}_1 c -b^{130, 2}_2 ∨ -b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ -p_260 ∨ b^{130, 3}_0 c in DIMACS: -20336 -20337 20338 -260 20339 0 -20336 -20337 20338 -260 -20340 0 -20336 -20337 20338 -260 20341 0 c -1+1 --> 0 c ( b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ b^{130, 2}_0 ∧ p_260) -> (-b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ -b^{130, 3}_0) c in CNF: c -b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ -p_260 ∨ -b^{130, 3}_2 c -b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ -p_260 ∨ -b^{130, 3}_1 c -b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ -p_260 ∨ -b^{130, 3}_0 c in DIMACS: -20336 20337 -20338 -260 -20339 0 -20336 20337 -20338 -260 -20340 0 -20336 20337 -20338 -260 -20341 0 c 0+1 --> 1 c (-b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ -b^{130, 2}_0 ∧ p_260) -> (-b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ b^{130, 3}_0) c in CNF: c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ -p_260 ∨ -b^{130, 3}_2 c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ -p_260 ∨ -b^{130, 3}_1 c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ -p_260 ∨ b^{130, 3}_0 c in DIMACS: 20336 20337 20338 -260 -20339 0 20336 20337 20338 -260 -20340 0 20336 20337 20338 -260 20341 0 c 1+1 --> 2 c (-b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ b^{130, 2}_0 ∧ p_260) -> (-b^{130, 3}_2 ∧ b^{130, 3}_1 ∧ -b^{130, 3}_0) c in CNF: c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ -p_260 ∨ -b^{130, 3}_2 c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ -p_260 ∨ b^{130, 3}_1 c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ -p_260 ∨ -b^{130, 3}_0 c in DIMACS: 20336 20337 -20338 -260 -20339 0 20336 20337 -20338 -260 20340 0 20336 20337 -20338 -260 -20341 0 c 2+1 --> break c (-b^{130, 2}_2 ∧ b^{130, 2}_1 ∧ -b^{130, 2}_0 ∧ p_260) -> break c in CNF: c b^{130, 2}_2 ∨ -b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ -p_260 ∨ break c in DIMACS: 20336 -20337 20338 -260 1162 0 c 2-1 --> 1 c (-b^{130, 2}_2 ∧ b^{130, 2}_1 ∧ -b^{130, 2}_0 ∧ -p_260) -> (-b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ b^{130, 3}_0) c in CNF: c b^{130, 2}_2 ∨ -b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ p_260 ∨ -b^{130, 3}_2 c b^{130, 2}_2 ∨ -b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ p_260 ∨ -b^{130, 3}_1 c b^{130, 2}_2 ∨ -b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ p_260 ∨ b^{130, 3}_0 c in DIMACS: 20336 -20337 20338 260 -20339 0 20336 -20337 20338 260 -20340 0 20336 -20337 20338 260 20341 0 c 1-1 --> 0 c (-b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ b^{130, 2}_0 ∧ -p_260) -> (-b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ -b^{130, 3}_0) c in CNF: c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ p_260 ∨ -b^{130, 3}_2 c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ p_260 ∨ -b^{130, 3}_1 c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ p_260 ∨ -b^{130, 3}_0 c in DIMACS: 20336 20337 -20338 260 -20339 0 20336 20337 -20338 260 -20340 0 20336 20337 -20338 260 -20341 0 c 0-1 --> -1 c (-b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ -b^{130, 2}_0 ∧ -p_260) -> ( b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ b^{130, 3}_0) c in CNF: c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ p_260 ∨ b^{130, 3}_2 c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ p_260 ∨ -b^{130, 3}_1 c b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ p_260 ∨ b^{130, 3}_0 c in DIMACS: 20336 20337 20338 260 20339 0 20336 20337 20338 260 -20340 0 20336 20337 20338 260 20341 0 c -1-1 --> -2 c ( b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ b^{130, 2}_0 ∧ -p_260) -> ( b^{130, 3}_2 ∧ b^{130, 3}_1 ∧ -b^{130, 3}_0) c in CNF: c -b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ p_260 ∨ b^{130, 3}_2 c -b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ p_260 ∨ b^{130, 3}_1 c -b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ p_260 ∨ -b^{130, 3}_0 c in DIMACS: -20336 20337 -20338 260 20339 0 -20336 20337 -20338 260 20340 0 -20336 20337 -20338 260 -20341 0 c -2-1 --> break c ( b^{130, 2}_2 ∧ b^{130, 2}_1 ∧ -b^{130, 2}_0 ∧ -p_260) -> break c in CNF: c -b^{130, 2}_2 ∨ -b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ p_260 ∨ break c in DIMACS: -20336 -20337 20338 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{130, 2}_2 ∧ -b^{130, 2}_1 ∧ -b^{130, 2}_0 ∧ true) c in CNF: c -b^{130, 2}_2 ∨ b^{130, 2}_1 ∨ b^{130, 2}_0 ∨ false c in DIMACS: -20336 20337 20338 0 c 3 does not represent an automaton state. c -(-b^{130, 2}_2 ∧ b^{130, 2}_1 ∧ b^{130, 2}_0 ∧ true) c in CNF: c b^{130, 2}_2 ∨ -b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ false c in DIMACS: 20336 -20337 -20338 0 c -3 does not represent an automaton state. c -( b^{130, 2}_2 ∧ b^{130, 2}_1 ∧ b^{130, 2}_0 ∧ true) c in CNF: c -b^{130, 2}_2 ∨ -b^{130, 2}_1 ∨ -b^{130, 2}_0 ∨ false c in DIMACS: -20336 -20337 -20338 0 c i = 3 c -2+1 --> -1 c ( b^{130, 3}_2 ∧ b^{130, 3}_1 ∧ -b^{130, 3}_0 ∧ p_390) -> ( b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ b^{130, 4}_0) c in CNF: c -b^{130, 3}_2 ∨ -b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ -p_390 ∨ b^{130, 4}_2 c -b^{130, 3}_2 ∨ -b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ -p_390 ∨ -b^{130, 4}_1 c -b^{130, 3}_2 ∨ -b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ -p_390 ∨ b^{130, 4}_0 c in DIMACS: -20339 -20340 20341 -390 20342 0 -20339 -20340 20341 -390 -20343 0 -20339 -20340 20341 -390 20344 0 c -1+1 --> 0 c ( b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ b^{130, 3}_0 ∧ p_390) -> (-b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ -b^{130, 4}_0) c in CNF: c -b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ -p_390 ∨ -b^{130, 4}_2 c -b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ -p_390 ∨ -b^{130, 4}_1 c -b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ -p_390 ∨ -b^{130, 4}_0 c in DIMACS: -20339 20340 -20341 -390 -20342 0 -20339 20340 -20341 -390 -20343 0 -20339 20340 -20341 -390 -20344 0 c 0+1 --> 1 c (-b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ -b^{130, 3}_0 ∧ p_390) -> (-b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ b^{130, 4}_0) c in CNF: c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ -p_390 ∨ -b^{130, 4}_2 c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ -p_390 ∨ -b^{130, 4}_1 c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ -p_390 ∨ b^{130, 4}_0 c in DIMACS: 20339 20340 20341 -390 -20342 0 20339 20340 20341 -390 -20343 0 20339 20340 20341 -390 20344 0 c 1+1 --> 2 c (-b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ b^{130, 3}_0 ∧ p_390) -> (-b^{130, 4}_2 ∧ b^{130, 4}_1 ∧ -b^{130, 4}_0) c in CNF: c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ -p_390 ∨ -b^{130, 4}_2 c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ -p_390 ∨ b^{130, 4}_1 c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ -p_390 ∨ -b^{130, 4}_0 c in DIMACS: 20339 20340 -20341 -390 -20342 0 20339 20340 -20341 -390 20343 0 20339 20340 -20341 -390 -20344 0 c 2+1 --> break c (-b^{130, 3}_2 ∧ b^{130, 3}_1 ∧ -b^{130, 3}_0 ∧ p_390) -> break c in CNF: c b^{130, 3}_2 ∨ -b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ -p_390 ∨ break c in DIMACS: 20339 -20340 20341 -390 1162 0 c 2-1 --> 1 c (-b^{130, 3}_2 ∧ b^{130, 3}_1 ∧ -b^{130, 3}_0 ∧ -p_390) -> (-b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ b^{130, 4}_0) c in CNF: c b^{130, 3}_2 ∨ -b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ p_390 ∨ -b^{130, 4}_2 c b^{130, 3}_2 ∨ -b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ p_390 ∨ -b^{130, 4}_1 c b^{130, 3}_2 ∨ -b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ p_390 ∨ b^{130, 4}_0 c in DIMACS: 20339 -20340 20341 390 -20342 0 20339 -20340 20341 390 -20343 0 20339 -20340 20341 390 20344 0 c 1-1 --> 0 c (-b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ b^{130, 3}_0 ∧ -p_390) -> (-b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ -b^{130, 4}_0) c in CNF: c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ p_390 ∨ -b^{130, 4}_2 c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ p_390 ∨ -b^{130, 4}_1 c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ p_390 ∨ -b^{130, 4}_0 c in DIMACS: 20339 20340 -20341 390 -20342 0 20339 20340 -20341 390 -20343 0 20339 20340 -20341 390 -20344 0 c 0-1 --> -1 c (-b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ -b^{130, 3}_0 ∧ -p_390) -> ( b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ b^{130, 4}_0) c in CNF: c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ p_390 ∨ b^{130, 4}_2 c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ p_390 ∨ -b^{130, 4}_1 c b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ p_390 ∨ b^{130, 4}_0 c in DIMACS: 20339 20340 20341 390 20342 0 20339 20340 20341 390 -20343 0 20339 20340 20341 390 20344 0 c -1-1 --> -2 c ( b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ b^{130, 3}_0 ∧ -p_390) -> ( b^{130, 4}_2 ∧ b^{130, 4}_1 ∧ -b^{130, 4}_0) c in CNF: c -b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ p_390 ∨ b^{130, 4}_2 c -b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ p_390 ∨ b^{130, 4}_1 c -b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ p_390 ∨ -b^{130, 4}_0 c in DIMACS: -20339 20340 -20341 390 20342 0 -20339 20340 -20341 390 20343 0 -20339 20340 -20341 390 -20344 0 c -2-1 --> break c ( b^{130, 3}_2 ∧ b^{130, 3}_1 ∧ -b^{130, 3}_0 ∧ -p_390) -> break c in CNF: c -b^{130, 3}_2 ∨ -b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ p_390 ∨ break c in DIMACS: -20339 -20340 20341 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{130, 3}_2 ∧ -b^{130, 3}_1 ∧ -b^{130, 3}_0 ∧ true) c in CNF: c -b^{130, 3}_2 ∨ b^{130, 3}_1 ∨ b^{130, 3}_0 ∨ false c in DIMACS: -20339 20340 20341 0 c 3 does not represent an automaton state. c -(-b^{130, 3}_2 ∧ b^{130, 3}_1 ∧ b^{130, 3}_0 ∧ true) c in CNF: c b^{130, 3}_2 ∨ -b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ false c in DIMACS: 20339 -20340 -20341 0 c -3 does not represent an automaton state. c -( b^{130, 3}_2 ∧ b^{130, 3}_1 ∧ b^{130, 3}_0 ∧ true) c in CNF: c -b^{130, 3}_2 ∨ -b^{130, 3}_1 ∨ -b^{130, 3}_0 ∨ false c in DIMACS: -20339 -20340 -20341 0 c i = 4 c -2+1 --> -1 c ( b^{130, 4}_2 ∧ b^{130, 4}_1 ∧ -b^{130, 4}_0 ∧ p_520) -> ( b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ b^{130, 5}_0) c in CNF: c -b^{130, 4}_2 ∨ -b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ -p_520 ∨ b^{130, 5}_2 c -b^{130, 4}_2 ∨ -b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ -p_520 ∨ -b^{130, 5}_1 c -b^{130, 4}_2 ∨ -b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ -p_520 ∨ b^{130, 5}_0 c in DIMACS: -20342 -20343 20344 -520 20345 0 -20342 -20343 20344 -520 -20346 0 -20342 -20343 20344 -520 20347 0 c -1+1 --> 0 c ( b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ b^{130, 4}_0 ∧ p_520) -> (-b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ -b^{130, 5}_0) c in CNF: c -b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ -p_520 ∨ -b^{130, 5}_2 c -b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ -p_520 ∨ -b^{130, 5}_1 c -b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ -p_520 ∨ -b^{130, 5}_0 c in DIMACS: -20342 20343 -20344 -520 -20345 0 -20342 20343 -20344 -520 -20346 0 -20342 20343 -20344 -520 -20347 0 c 0+1 --> 1 c (-b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ -b^{130, 4}_0 ∧ p_520) -> (-b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ b^{130, 5}_0) c in CNF: c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ -p_520 ∨ -b^{130, 5}_2 c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ -p_520 ∨ -b^{130, 5}_1 c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ -p_520 ∨ b^{130, 5}_0 c in DIMACS: 20342 20343 20344 -520 -20345 0 20342 20343 20344 -520 -20346 0 20342 20343 20344 -520 20347 0 c 1+1 --> 2 c (-b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ b^{130, 4}_0 ∧ p_520) -> (-b^{130, 5}_2 ∧ b^{130, 5}_1 ∧ -b^{130, 5}_0) c in CNF: c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ -p_520 ∨ -b^{130, 5}_2 c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ -p_520 ∨ b^{130, 5}_1 c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ -p_520 ∨ -b^{130, 5}_0 c in DIMACS: 20342 20343 -20344 -520 -20345 0 20342 20343 -20344 -520 20346 0 20342 20343 -20344 -520 -20347 0 c 2+1 --> break c (-b^{130, 4}_2 ∧ b^{130, 4}_1 ∧ -b^{130, 4}_0 ∧ p_520) -> break c in CNF: c b^{130, 4}_2 ∨ -b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ -p_520 ∨ break c in DIMACS: 20342 -20343 20344 -520 1162 0 c 2-1 --> 1 c (-b^{130, 4}_2 ∧ b^{130, 4}_1 ∧ -b^{130, 4}_0 ∧ -p_520) -> (-b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ b^{130, 5}_0) c in CNF: c b^{130, 4}_2 ∨ -b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ p_520 ∨ -b^{130, 5}_2 c b^{130, 4}_2 ∨ -b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ p_520 ∨ -b^{130, 5}_1 c b^{130, 4}_2 ∨ -b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ p_520 ∨ b^{130, 5}_0 c in DIMACS: 20342 -20343 20344 520 -20345 0 20342 -20343 20344 520 -20346 0 20342 -20343 20344 520 20347 0 c 1-1 --> 0 c (-b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ b^{130, 4}_0 ∧ -p_520) -> (-b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ -b^{130, 5}_0) c in CNF: c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ p_520 ∨ -b^{130, 5}_2 c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ p_520 ∨ -b^{130, 5}_1 c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ p_520 ∨ -b^{130, 5}_0 c in DIMACS: 20342 20343 -20344 520 -20345 0 20342 20343 -20344 520 -20346 0 20342 20343 -20344 520 -20347 0 c 0-1 --> -1 c (-b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ -b^{130, 4}_0 ∧ -p_520) -> ( b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ b^{130, 5}_0) c in CNF: c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ p_520 ∨ b^{130, 5}_2 c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ p_520 ∨ -b^{130, 5}_1 c b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ p_520 ∨ b^{130, 5}_0 c in DIMACS: 20342 20343 20344 520 20345 0 20342 20343 20344 520 -20346 0 20342 20343 20344 520 20347 0 c -1-1 --> -2 c ( b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ b^{130, 4}_0 ∧ -p_520) -> ( b^{130, 5}_2 ∧ b^{130, 5}_1 ∧ -b^{130, 5}_0) c in CNF: c -b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ p_520 ∨ b^{130, 5}_2 c -b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ p_520 ∨ b^{130, 5}_1 c -b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ p_520 ∨ -b^{130, 5}_0 c in DIMACS: -20342 20343 -20344 520 20345 0 -20342 20343 -20344 520 20346 0 -20342 20343 -20344 520 -20347 0 c -2-1 --> break c ( b^{130, 4}_2 ∧ b^{130, 4}_1 ∧ -b^{130, 4}_0 ∧ -p_520) -> break c in CNF: c -b^{130, 4}_2 ∨ -b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ p_520 ∨ break c in DIMACS: -20342 -20343 20344 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{130, 4}_2 ∧ -b^{130, 4}_1 ∧ -b^{130, 4}_0 ∧ true) c in CNF: c -b^{130, 4}_2 ∨ b^{130, 4}_1 ∨ b^{130, 4}_0 ∨ false c in DIMACS: -20342 20343 20344 0 c 3 does not represent an automaton state. c -(-b^{130, 4}_2 ∧ b^{130, 4}_1 ∧ b^{130, 4}_0 ∧ true) c in CNF: c b^{130, 4}_2 ∨ -b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ false c in DIMACS: 20342 -20343 -20344 0 c -3 does not represent an automaton state. c -( b^{130, 4}_2 ∧ b^{130, 4}_1 ∧ b^{130, 4}_0 ∧ true) c in CNF: c -b^{130, 4}_2 ∨ -b^{130, 4}_1 ∨ -b^{130, 4}_0 ∨ false c in DIMACS: -20342 -20343 -20344 0 c i = 5 c -2+1 --> -1 c ( b^{130, 5}_2 ∧ b^{130, 5}_1 ∧ -b^{130, 5}_0 ∧ p_650) -> ( b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ b^{130, 6}_0) c in CNF: c -b^{130, 5}_2 ∨ -b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ -p_650 ∨ b^{130, 6}_2 c -b^{130, 5}_2 ∨ -b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ -p_650 ∨ -b^{130, 6}_1 c -b^{130, 5}_2 ∨ -b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ -p_650 ∨ b^{130, 6}_0 c in DIMACS: -20345 -20346 20347 -650 20348 0 -20345 -20346 20347 -650 -20349 0 -20345 -20346 20347 -650 20350 0 c -1+1 --> 0 c ( b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ b^{130, 5}_0 ∧ p_650) -> (-b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ -b^{130, 6}_0) c in CNF: c -b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ -p_650 ∨ -b^{130, 6}_2 c -b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ -p_650 ∨ -b^{130, 6}_1 c -b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ -p_650 ∨ -b^{130, 6}_0 c in DIMACS: -20345 20346 -20347 -650 -20348 0 -20345 20346 -20347 -650 -20349 0 -20345 20346 -20347 -650 -20350 0 c 0+1 --> 1 c (-b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ -b^{130, 5}_0 ∧ p_650) -> (-b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ b^{130, 6}_0) c in CNF: c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ -p_650 ∨ -b^{130, 6}_2 c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ -p_650 ∨ -b^{130, 6}_1 c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ -p_650 ∨ b^{130, 6}_0 c in DIMACS: 20345 20346 20347 -650 -20348 0 20345 20346 20347 -650 -20349 0 20345 20346 20347 -650 20350 0 c 1+1 --> 2 c (-b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ b^{130, 5}_0 ∧ p_650) -> (-b^{130, 6}_2 ∧ b^{130, 6}_1 ∧ -b^{130, 6}_0) c in CNF: c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ -p_650 ∨ -b^{130, 6}_2 c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ -p_650 ∨ b^{130, 6}_1 c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ -p_650 ∨ -b^{130, 6}_0 c in DIMACS: 20345 20346 -20347 -650 -20348 0 20345 20346 -20347 -650 20349 0 20345 20346 -20347 -650 -20350 0 c 2+1 --> break c (-b^{130, 5}_2 ∧ b^{130, 5}_1 ∧ -b^{130, 5}_0 ∧ p_650) -> break c in CNF: c b^{130, 5}_2 ∨ -b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ -p_650 ∨ break c in DIMACS: 20345 -20346 20347 -650 1162 0 c 2-1 --> 1 c (-b^{130, 5}_2 ∧ b^{130, 5}_1 ∧ -b^{130, 5}_0 ∧ -p_650) -> (-b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ b^{130, 6}_0) c in CNF: c b^{130, 5}_2 ∨ -b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ p_650 ∨ -b^{130, 6}_2 c b^{130, 5}_2 ∨ -b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ p_650 ∨ -b^{130, 6}_1 c b^{130, 5}_2 ∨ -b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ p_650 ∨ b^{130, 6}_0 c in DIMACS: 20345 -20346 20347 650 -20348 0 20345 -20346 20347 650 -20349 0 20345 -20346 20347 650 20350 0 c 1-1 --> 0 c (-b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ b^{130, 5}_0 ∧ -p_650) -> (-b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ -b^{130, 6}_0) c in CNF: c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ p_650 ∨ -b^{130, 6}_2 c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ p_650 ∨ -b^{130, 6}_1 c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ p_650 ∨ -b^{130, 6}_0 c in DIMACS: 20345 20346 -20347 650 -20348 0 20345 20346 -20347 650 -20349 0 20345 20346 -20347 650 -20350 0 c 0-1 --> -1 c (-b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ -b^{130, 5}_0 ∧ -p_650) -> ( b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ b^{130, 6}_0) c in CNF: c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ p_650 ∨ b^{130, 6}_2 c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ p_650 ∨ -b^{130, 6}_1 c b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ p_650 ∨ b^{130, 6}_0 c in DIMACS: 20345 20346 20347 650 20348 0 20345 20346 20347 650 -20349 0 20345 20346 20347 650 20350 0 c -1-1 --> -2 c ( b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ b^{130, 5}_0 ∧ -p_650) -> ( b^{130, 6}_2 ∧ b^{130, 6}_1 ∧ -b^{130, 6}_0) c in CNF: c -b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ p_650 ∨ b^{130, 6}_2 c -b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ p_650 ∨ b^{130, 6}_1 c -b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ p_650 ∨ -b^{130, 6}_0 c in DIMACS: -20345 20346 -20347 650 20348 0 -20345 20346 -20347 650 20349 0 -20345 20346 -20347 650 -20350 0 c -2-1 --> break c ( b^{130, 5}_2 ∧ b^{130, 5}_1 ∧ -b^{130, 5}_0 ∧ -p_650) -> break c in CNF: c -b^{130, 5}_2 ∨ -b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ p_650 ∨ break c in DIMACS: -20345 -20346 20347 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{130, 5}_2 ∧ -b^{130, 5}_1 ∧ -b^{130, 5}_0 ∧ true) c in CNF: c -b^{130, 5}_2 ∨ b^{130, 5}_1 ∨ b^{130, 5}_0 ∨ false c in DIMACS: -20345 20346 20347 0 c 3 does not represent an automaton state. c -(-b^{130, 5}_2 ∧ b^{130, 5}_1 ∧ b^{130, 5}_0 ∧ true) c in CNF: c b^{130, 5}_2 ∨ -b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ false c in DIMACS: 20345 -20346 -20347 0 c -3 does not represent an automaton state. c -( b^{130, 5}_2 ∧ b^{130, 5}_1 ∧ b^{130, 5}_0 ∧ true) c in CNF: c -b^{130, 5}_2 ∨ -b^{130, 5}_1 ∨ -b^{130, 5}_0 ∨ false c in DIMACS: -20345 -20346 -20347 0 c i = 6 c -2+1 --> -1 c ( b^{130, 6}_2 ∧ b^{130, 6}_1 ∧ -b^{130, 6}_0 ∧ p_780) -> ( b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ b^{130, 7}_0) c in CNF: c -b^{130, 6}_2 ∨ -b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ -p_780 ∨ b^{130, 7}_2 c -b^{130, 6}_2 ∨ -b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ -p_780 ∨ -b^{130, 7}_1 c -b^{130, 6}_2 ∨ -b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ -p_780 ∨ b^{130, 7}_0 c in DIMACS: -20348 -20349 20350 -780 20351 0 -20348 -20349 20350 -780 -20352 0 -20348 -20349 20350 -780 20353 0 c -1+1 --> 0 c ( b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ b^{130, 6}_0 ∧ p_780) -> (-b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ -b^{130, 7}_0) c in CNF: c -b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ -p_780 ∨ -b^{130, 7}_2 c -b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ -p_780 ∨ -b^{130, 7}_1 c -b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ -p_780 ∨ -b^{130, 7}_0 c in DIMACS: -20348 20349 -20350 -780 -20351 0 -20348 20349 -20350 -780 -20352 0 -20348 20349 -20350 -780 -20353 0 c 0+1 --> 1 c (-b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ -b^{130, 6}_0 ∧ p_780) -> (-b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ b^{130, 7}_0) c in CNF: c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ -p_780 ∨ -b^{130, 7}_2 c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ -p_780 ∨ -b^{130, 7}_1 c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ -p_780 ∨ b^{130, 7}_0 c in DIMACS: 20348 20349 20350 -780 -20351 0 20348 20349 20350 -780 -20352 0 20348 20349 20350 -780 20353 0 c 1+1 --> 2 c (-b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ b^{130, 6}_0 ∧ p_780) -> (-b^{130, 7}_2 ∧ b^{130, 7}_1 ∧ -b^{130, 7}_0) c in CNF: c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ -p_780 ∨ -b^{130, 7}_2 c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ -p_780 ∨ b^{130, 7}_1 c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ -p_780 ∨ -b^{130, 7}_0 c in DIMACS: 20348 20349 -20350 -780 -20351 0 20348 20349 -20350 -780 20352 0 20348 20349 -20350 -780 -20353 0 c 2+1 --> break c (-b^{130, 6}_2 ∧ b^{130, 6}_1 ∧ -b^{130, 6}_0 ∧ p_780) -> break c in CNF: c b^{130, 6}_2 ∨ -b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ -p_780 ∨ break c in DIMACS: 20348 -20349 20350 -780 1162 0 c 2-1 --> 1 c (-b^{130, 6}_2 ∧ b^{130, 6}_1 ∧ -b^{130, 6}_0 ∧ -p_780) -> (-b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ b^{130, 7}_0) c in CNF: c b^{130, 6}_2 ∨ -b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ p_780 ∨ -b^{130, 7}_2 c b^{130, 6}_2 ∨ -b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ p_780 ∨ -b^{130, 7}_1 c b^{130, 6}_2 ∨ -b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ p_780 ∨ b^{130, 7}_0 c in DIMACS: 20348 -20349 20350 780 -20351 0 20348 -20349 20350 780 -20352 0 20348 -20349 20350 780 20353 0 c 1-1 --> 0 c (-b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ b^{130, 6}_0 ∧ -p_780) -> (-b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ -b^{130, 7}_0) c in CNF: c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ p_780 ∨ -b^{130, 7}_2 c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ p_780 ∨ -b^{130, 7}_1 c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ p_780 ∨ -b^{130, 7}_0 c in DIMACS: 20348 20349 -20350 780 -20351 0 20348 20349 -20350 780 -20352 0 20348 20349 -20350 780 -20353 0 c 0-1 --> -1 c (-b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ -b^{130, 6}_0 ∧ -p_780) -> ( b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ b^{130, 7}_0) c in CNF: c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ p_780 ∨ b^{130, 7}_2 c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ p_780 ∨ -b^{130, 7}_1 c b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ p_780 ∨ b^{130, 7}_0 c in DIMACS: 20348 20349 20350 780 20351 0 20348 20349 20350 780 -20352 0 20348 20349 20350 780 20353 0 c -1-1 --> -2 c ( b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ b^{130, 6}_0 ∧ -p_780) -> ( b^{130, 7}_2 ∧ b^{130, 7}_1 ∧ -b^{130, 7}_0) c in CNF: c -b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ p_780 ∨ b^{130, 7}_2 c -b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ p_780 ∨ b^{130, 7}_1 c -b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ p_780 ∨ -b^{130, 7}_0 c in DIMACS: -20348 20349 -20350 780 20351 0 -20348 20349 -20350 780 20352 0 -20348 20349 -20350 780 -20353 0 c -2-1 --> break c ( b^{130, 6}_2 ∧ b^{130, 6}_1 ∧ -b^{130, 6}_0 ∧ -p_780) -> break c in CNF: c -b^{130, 6}_2 ∨ -b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ p_780 ∨ break c in DIMACS: -20348 -20349 20350 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{130, 6}_2 ∧ -b^{130, 6}_1 ∧ -b^{130, 6}_0 ∧ true) c in CNF: c -b^{130, 6}_2 ∨ b^{130, 6}_1 ∨ b^{130, 6}_0 ∨ false c in DIMACS: -20348 20349 20350 0 c 3 does not represent an automaton state. c -(-b^{130, 6}_2 ∧ b^{130, 6}_1 ∧ b^{130, 6}_0 ∧ true) c in CNF: c b^{130, 6}_2 ∨ -b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ false c in DIMACS: 20348 -20349 -20350 0 c -3 does not represent an automaton state. c -( b^{130, 6}_2 ∧ b^{130, 6}_1 ∧ b^{130, 6}_0 ∧ true) c in CNF: c -b^{130, 6}_2 ∨ -b^{130, 6}_1 ∨ -b^{130, 6}_0 ∨ false c in DIMACS: -20348 -20349 -20350 0 c i = 7 c -2+1 --> -1 c ( b^{130, 7}_2 ∧ b^{130, 7}_1 ∧ -b^{130, 7}_0 ∧ p_910) -> ( b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ b^{130, 8}_0) c in CNF: c -b^{130, 7}_2 ∨ -b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ -p_910 ∨ b^{130, 8}_2 c -b^{130, 7}_2 ∨ -b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ -p_910 ∨ -b^{130, 8}_1 c -b^{130, 7}_2 ∨ -b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ -p_910 ∨ b^{130, 8}_0 c in DIMACS: -20351 -20352 20353 -910 20354 0 -20351 -20352 20353 -910 -20355 0 -20351 -20352 20353 -910 20356 0 c -1+1 --> 0 c ( b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ b^{130, 7}_0 ∧ p_910) -> (-b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ -b^{130, 8}_0) c in CNF: c -b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ -p_910 ∨ -b^{130, 8}_2 c -b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ -p_910 ∨ -b^{130, 8}_1 c -b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ -p_910 ∨ -b^{130, 8}_0 c in DIMACS: -20351 20352 -20353 -910 -20354 0 -20351 20352 -20353 -910 -20355 0 -20351 20352 -20353 -910 -20356 0 c 0+1 --> 1 c (-b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ -b^{130, 7}_0 ∧ p_910) -> (-b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ b^{130, 8}_0) c in CNF: c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ -p_910 ∨ -b^{130, 8}_2 c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ -p_910 ∨ -b^{130, 8}_1 c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ -p_910 ∨ b^{130, 8}_0 c in DIMACS: 20351 20352 20353 -910 -20354 0 20351 20352 20353 -910 -20355 0 20351 20352 20353 -910 20356 0 c 1+1 --> 2 c (-b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ b^{130, 7}_0 ∧ p_910) -> (-b^{130, 8}_2 ∧ b^{130, 8}_1 ∧ -b^{130, 8}_0) c in CNF: c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ -p_910 ∨ -b^{130, 8}_2 c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ -p_910 ∨ b^{130, 8}_1 c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ -p_910 ∨ -b^{130, 8}_0 c in DIMACS: 20351 20352 -20353 -910 -20354 0 20351 20352 -20353 -910 20355 0 20351 20352 -20353 -910 -20356 0 c 2+1 --> break c (-b^{130, 7}_2 ∧ b^{130, 7}_1 ∧ -b^{130, 7}_0 ∧ p_910) -> break c in CNF: c b^{130, 7}_2 ∨ -b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ -p_910 ∨ break c in DIMACS: 20351 -20352 20353 -910 1162 0 c 2-1 --> 1 c (-b^{130, 7}_2 ∧ b^{130, 7}_1 ∧ -b^{130, 7}_0 ∧ -p_910) -> (-b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ b^{130, 8}_0) c in CNF: c b^{130, 7}_2 ∨ -b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ p_910 ∨ -b^{130, 8}_2 c b^{130, 7}_2 ∨ -b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ p_910 ∨ -b^{130, 8}_1 c b^{130, 7}_2 ∨ -b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ p_910 ∨ b^{130, 8}_0 c in DIMACS: 20351 -20352 20353 910 -20354 0 20351 -20352 20353 910 -20355 0 20351 -20352 20353 910 20356 0 c 1-1 --> 0 c (-b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ b^{130, 7}_0 ∧ -p_910) -> (-b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ -b^{130, 8}_0) c in CNF: c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ p_910 ∨ -b^{130, 8}_2 c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ p_910 ∨ -b^{130, 8}_1 c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ p_910 ∨ -b^{130, 8}_0 c in DIMACS: 20351 20352 -20353 910 -20354 0 20351 20352 -20353 910 -20355 0 20351 20352 -20353 910 -20356 0 c 0-1 --> -1 c (-b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ -b^{130, 7}_0 ∧ -p_910) -> ( b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ b^{130, 8}_0) c in CNF: c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ p_910 ∨ b^{130, 8}_2 c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ p_910 ∨ -b^{130, 8}_1 c b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ p_910 ∨ b^{130, 8}_0 c in DIMACS: 20351 20352 20353 910 20354 0 20351 20352 20353 910 -20355 0 20351 20352 20353 910 20356 0 c -1-1 --> -2 c ( b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ b^{130, 7}_0 ∧ -p_910) -> ( b^{130, 8}_2 ∧ b^{130, 8}_1 ∧ -b^{130, 8}_0) c in CNF: c -b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ p_910 ∨ b^{130, 8}_2 c -b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ p_910 ∨ b^{130, 8}_1 c -b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ p_910 ∨ -b^{130, 8}_0 c in DIMACS: -20351 20352 -20353 910 20354 0 -20351 20352 -20353 910 20355 0 -20351 20352 -20353 910 -20356 0 c -2-1 --> break c ( b^{130, 7}_2 ∧ b^{130, 7}_1 ∧ -b^{130, 7}_0 ∧ -p_910) -> break c in CNF: c -b^{130, 7}_2 ∨ -b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ p_910 ∨ break c in DIMACS: -20351 -20352 20353 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{130, 7}_2 ∧ -b^{130, 7}_1 ∧ -b^{130, 7}_0 ∧ true) c in CNF: c -b^{130, 7}_2 ∨ b^{130, 7}_1 ∨ b^{130, 7}_0 ∨ false c in DIMACS: -20351 20352 20353 0 c 3 does not represent an automaton state. c -(-b^{130, 7}_2 ∧ b^{130, 7}_1 ∧ b^{130, 7}_0 ∧ true) c in CNF: c b^{130, 7}_2 ∨ -b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ false c in DIMACS: 20351 -20352 -20353 0 c -3 does not represent an automaton state. c -( b^{130, 7}_2 ∧ b^{130, 7}_1 ∧ b^{130, 7}_0 ∧ true) c in CNF: c -b^{130, 7}_2 ∨ -b^{130, 7}_1 ∨ -b^{130, 7}_0 ∨ false c in DIMACS: -20351 -20352 -20353 0 c i = 8 c -2+1 --> -1 c ( b^{130, 8}_2 ∧ b^{130, 8}_1 ∧ -b^{130, 8}_0 ∧ p_1040) -> ( b^{130, 9}_2 ∧ -b^{130, 9}_1 ∧ b^{130, 9}_0) c in CNF: c -b^{130, 8}_2 ∨ -b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ -p_1040 ∨ b^{130, 9}_2 c -b^{130, 8}_2 ∨ -b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ -p_1040 ∨ -b^{130, 9}_1 c -b^{130, 8}_2 ∨ -b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ -p_1040 ∨ b^{130, 9}_0 c in DIMACS: -20354 -20355 20356 -1040 20357 0 -20354 -20355 20356 -1040 -20358 0 -20354 -20355 20356 -1040 20359 0 c -1+1 --> 0 c ( b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ b^{130, 8}_0 ∧ p_1040) -> (-b^{130, 9}_2 ∧ -b^{130, 9}_1 ∧ -b^{130, 9}_0) c in CNF: c -b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ -p_1040 ∨ -b^{130, 9}_2 c -b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ -p_1040 ∨ -b^{130, 9}_1 c -b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ -p_1040 ∨ -b^{130, 9}_0 c in DIMACS: -20354 20355 -20356 -1040 -20357 0 -20354 20355 -20356 -1040 -20358 0 -20354 20355 -20356 -1040 -20359 0 c 0+1 --> 1 c (-b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ -b^{130, 8}_0 ∧ p_1040) -> (-b^{130, 9}_2 ∧ -b^{130, 9}_1 ∧ b^{130, 9}_0) c in CNF: c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ -p_1040 ∨ -b^{130, 9}_2 c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ -p_1040 ∨ -b^{130, 9}_1 c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ -p_1040 ∨ b^{130, 9}_0 c in DIMACS: 20354 20355 20356 -1040 -20357 0 20354 20355 20356 -1040 -20358 0 20354 20355 20356 -1040 20359 0 c 1+1 --> 2 c (-b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ b^{130, 8}_0 ∧ p_1040) -> (-b^{130, 9}_2 ∧ b^{130, 9}_1 ∧ -b^{130, 9}_0) c in CNF: c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ -p_1040 ∨ -b^{130, 9}_2 c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ -p_1040 ∨ b^{130, 9}_1 c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ -p_1040 ∨ -b^{130, 9}_0 c in DIMACS: 20354 20355 -20356 -1040 -20357 0 20354 20355 -20356 -1040 20358 0 20354 20355 -20356 -1040 -20359 0 c 2+1 --> break c (-b^{130, 8}_2 ∧ b^{130, 8}_1 ∧ -b^{130, 8}_0 ∧ p_1040) -> break c in CNF: c b^{130, 8}_2 ∨ -b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ -p_1040 ∨ break c in DIMACS: 20354 -20355 20356 -1040 1162 0 c 2-1 --> 1 c (-b^{130, 8}_2 ∧ b^{130, 8}_1 ∧ -b^{130, 8}_0 ∧ -p_1040) -> (-b^{130, 9}_2 ∧ -b^{130, 9}_1 ∧ b^{130, 9}_0) c in CNF: c b^{130, 8}_2 ∨ -b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ p_1040 ∨ -b^{130, 9}_2 c b^{130, 8}_2 ∨ -b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ p_1040 ∨ -b^{130, 9}_1 c b^{130, 8}_2 ∨ -b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ p_1040 ∨ b^{130, 9}_0 c in DIMACS: 20354 -20355 20356 1040 -20357 0 20354 -20355 20356 1040 -20358 0 20354 -20355 20356 1040 20359 0 c 1-1 --> 0 c (-b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ b^{130, 8}_0 ∧ -p_1040) -> (-b^{130, 9}_2 ∧ -b^{130, 9}_1 ∧ -b^{130, 9}_0) c in CNF: c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ p_1040 ∨ -b^{130, 9}_2 c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ p_1040 ∨ -b^{130, 9}_1 c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ p_1040 ∨ -b^{130, 9}_0 c in DIMACS: 20354 20355 -20356 1040 -20357 0 20354 20355 -20356 1040 -20358 0 20354 20355 -20356 1040 -20359 0 c 0-1 --> -1 c (-b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ -b^{130, 8}_0 ∧ -p_1040) -> ( b^{130, 9}_2 ∧ -b^{130, 9}_1 ∧ b^{130, 9}_0) c in CNF: c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ p_1040 ∨ b^{130, 9}_2 c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ p_1040 ∨ -b^{130, 9}_1 c b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ p_1040 ∨ b^{130, 9}_0 c in DIMACS: 20354 20355 20356 1040 20357 0 20354 20355 20356 1040 -20358 0 20354 20355 20356 1040 20359 0 c -1-1 --> -2 c ( b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ b^{130, 8}_0 ∧ -p_1040) -> ( b^{130, 9}_2 ∧ b^{130, 9}_1 ∧ -b^{130, 9}_0) c in CNF: c -b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ p_1040 ∨ b^{130, 9}_2 c -b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ p_1040 ∨ b^{130, 9}_1 c -b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ p_1040 ∨ -b^{130, 9}_0 c in DIMACS: -20354 20355 -20356 1040 20357 0 -20354 20355 -20356 1040 20358 0 -20354 20355 -20356 1040 -20359 0 c -2-1 --> break c ( b^{130, 8}_2 ∧ b^{130, 8}_1 ∧ -b^{130, 8}_0 ∧ -p_1040) -> break c in CNF: c -b^{130, 8}_2 ∨ -b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ p_1040 ∨ break c in DIMACS: -20354 -20355 20356 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{130, 8}_2 ∧ -b^{130, 8}_1 ∧ -b^{130, 8}_0 ∧ true) c in CNF: c -b^{130, 8}_2 ∨ b^{130, 8}_1 ∨ b^{130, 8}_0 ∨ false c in DIMACS: -20354 20355 20356 0 c 3 does not represent an automaton state. c -(-b^{130, 8}_2 ∧ b^{130, 8}_1 ∧ b^{130, 8}_0 ∧ true) c in CNF: c b^{130, 8}_2 ∨ -b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ false c in DIMACS: 20354 -20355 -20356 0 c -3 does not represent an automaton state. c -( b^{130, 8}_2 ∧ b^{130, 8}_1 ∧ b^{130, 8}_0 ∧ true) c in CNF: c -b^{130, 8}_2 ∨ -b^{130, 8}_1 ∨ -b^{130, 8}_0 ∨ false c in DIMACS: -20354 -20355 -20356 0 c INIT for k = 131 c -b^{131, 1}_2 c -b^{131, 1}_1 c -b^{131, 1}_0 c in DIMACS: -20360 0 -20361 0 -20362 0 c Transitions for k = 131 c i = 1 c -2+1 --> -1 c ( b^{131, 1}_2 ∧ b^{131, 1}_1 ∧ -b^{131, 1}_0 ∧ p_131) -> ( b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ b^{131, 2}_0) c in CNF: c -b^{131, 1}_2 ∨ -b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ -p_131 ∨ b^{131, 2}_2 c -b^{131, 1}_2 ∨ -b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ -p_131 ∨ -b^{131, 2}_1 c -b^{131, 1}_2 ∨ -b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ -p_131 ∨ b^{131, 2}_0 c in DIMACS: -20360 -20361 20362 -131 20363 0 -20360 -20361 20362 -131 -20364 0 -20360 -20361 20362 -131 20365 0 c -1+1 --> 0 c ( b^{131, 1}_2 ∧ -b^{131, 1}_1 ∧ b^{131, 1}_0 ∧ p_131) -> (-b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ -b^{131, 2}_0) c in CNF: c -b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ -p_131 ∨ -b^{131, 2}_2 c -b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ -p_131 ∨ -b^{131, 2}_1 c -b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ -p_131 ∨ -b^{131, 2}_0 c in DIMACS: -20360 20361 -20362 -131 -20363 0 -20360 20361 -20362 -131 -20364 0 -20360 20361 -20362 -131 -20365 0 c 0+1 --> 1 c (-b^{131, 1}_2 ∧ -b^{131, 1}_1 ∧ -b^{131, 1}_0 ∧ p_131) -> (-b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ b^{131, 2}_0) c in CNF: c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ -p_131 ∨ -b^{131, 2}_2 c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ -p_131 ∨ -b^{131, 2}_1 c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ -p_131 ∨ b^{131, 2}_0 c in DIMACS: 20360 20361 20362 -131 -20363 0 20360 20361 20362 -131 -20364 0 20360 20361 20362 -131 20365 0 c 1+1 --> 2 c (-b^{131, 1}_2 ∧ -b^{131, 1}_1 ∧ b^{131, 1}_0 ∧ p_131) -> (-b^{131, 2}_2 ∧ b^{131, 2}_1 ∧ -b^{131, 2}_0) c in CNF: c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ -p_131 ∨ -b^{131, 2}_2 c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ -p_131 ∨ b^{131, 2}_1 c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ -p_131 ∨ -b^{131, 2}_0 c in DIMACS: 20360 20361 -20362 -131 -20363 0 20360 20361 -20362 -131 20364 0 20360 20361 -20362 -131 -20365 0 c 2+1 --> break c (-b^{131, 1}_2 ∧ b^{131, 1}_1 ∧ -b^{131, 1}_0 ∧ p_131) -> break c in CNF: c b^{131, 1}_2 ∨ -b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ -p_131 ∨ break c in DIMACS: 20360 -20361 20362 -131 1162 0 c 2-1 --> 1 c (-b^{131, 1}_2 ∧ b^{131, 1}_1 ∧ -b^{131, 1}_0 ∧ -p_131) -> (-b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ b^{131, 2}_0) c in CNF: c b^{131, 1}_2 ∨ -b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ p_131 ∨ -b^{131, 2}_2 c b^{131, 1}_2 ∨ -b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ p_131 ∨ -b^{131, 2}_1 c b^{131, 1}_2 ∨ -b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ p_131 ∨ b^{131, 2}_0 c in DIMACS: 20360 -20361 20362 131 -20363 0 20360 -20361 20362 131 -20364 0 20360 -20361 20362 131 20365 0 c 1-1 --> 0 c (-b^{131, 1}_2 ∧ -b^{131, 1}_1 ∧ b^{131, 1}_0 ∧ -p_131) -> (-b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ -b^{131, 2}_0) c in CNF: c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ p_131 ∨ -b^{131, 2}_2 c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ p_131 ∨ -b^{131, 2}_1 c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ p_131 ∨ -b^{131, 2}_0 c in DIMACS: 20360 20361 -20362 131 -20363 0 20360 20361 -20362 131 -20364 0 20360 20361 -20362 131 -20365 0 c 0-1 --> -1 c (-b^{131, 1}_2 ∧ -b^{131, 1}_1 ∧ -b^{131, 1}_0 ∧ -p_131) -> ( b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ b^{131, 2}_0) c in CNF: c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ p_131 ∨ b^{131, 2}_2 c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ p_131 ∨ -b^{131, 2}_1 c b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ p_131 ∨ b^{131, 2}_0 c in DIMACS: 20360 20361 20362 131 20363 0 20360 20361 20362 131 -20364 0 20360 20361 20362 131 20365 0 c -1-1 --> -2 c ( b^{131, 1}_2 ∧ -b^{131, 1}_1 ∧ b^{131, 1}_0 ∧ -p_131) -> ( b^{131, 2}_2 ∧ b^{131, 2}_1 ∧ -b^{131, 2}_0) c in CNF: c -b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ p_131 ∨ b^{131, 2}_2 c -b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ p_131 ∨ b^{131, 2}_1 c -b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ p_131 ∨ -b^{131, 2}_0 c in DIMACS: -20360 20361 -20362 131 20363 0 -20360 20361 -20362 131 20364 0 -20360 20361 -20362 131 -20365 0 c -2-1 --> break c ( b^{131, 1}_2 ∧ b^{131, 1}_1 ∧ -b^{131, 1}_0 ∧ -p_131) -> break c in CNF: c -b^{131, 1}_2 ∨ -b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ p_131 ∨ break c in DIMACS: -20360 -20361 20362 131 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{131, 1}_2 ∧ -b^{131, 1}_1 ∧ -b^{131, 1}_0 ∧ true) c in CNF: c -b^{131, 1}_2 ∨ b^{131, 1}_1 ∨ b^{131, 1}_0 ∨ false c in DIMACS: -20360 20361 20362 0 c 3 does not represent an automaton state. c -(-b^{131, 1}_2 ∧ b^{131, 1}_1 ∧ b^{131, 1}_0 ∧ true) c in CNF: c b^{131, 1}_2 ∨ -b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ false c in DIMACS: 20360 -20361 -20362 0 c -3 does not represent an automaton state. c -( b^{131, 1}_2 ∧ b^{131, 1}_1 ∧ b^{131, 1}_0 ∧ true) c in CNF: c -b^{131, 1}_2 ∨ -b^{131, 1}_1 ∨ -b^{131, 1}_0 ∨ false c in DIMACS: -20360 -20361 -20362 0 c i = 2 c -2+1 --> -1 c ( b^{131, 2}_2 ∧ b^{131, 2}_1 ∧ -b^{131, 2}_0 ∧ p_262) -> ( b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ b^{131, 3}_0) c in CNF: c -b^{131, 2}_2 ∨ -b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ -p_262 ∨ b^{131, 3}_2 c -b^{131, 2}_2 ∨ -b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ -p_262 ∨ -b^{131, 3}_1 c -b^{131, 2}_2 ∨ -b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ -p_262 ∨ b^{131, 3}_0 c in DIMACS: -20363 -20364 20365 -262 20366 0 -20363 -20364 20365 -262 -20367 0 -20363 -20364 20365 -262 20368 0 c -1+1 --> 0 c ( b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ b^{131, 2}_0 ∧ p_262) -> (-b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ -b^{131, 3}_0) c in CNF: c -b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ -p_262 ∨ -b^{131, 3}_2 c -b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ -p_262 ∨ -b^{131, 3}_1 c -b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ -p_262 ∨ -b^{131, 3}_0 c in DIMACS: -20363 20364 -20365 -262 -20366 0 -20363 20364 -20365 -262 -20367 0 -20363 20364 -20365 -262 -20368 0 c 0+1 --> 1 c (-b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ -b^{131, 2}_0 ∧ p_262) -> (-b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ b^{131, 3}_0) c in CNF: c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ -p_262 ∨ -b^{131, 3}_2 c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ -p_262 ∨ -b^{131, 3}_1 c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ -p_262 ∨ b^{131, 3}_0 c in DIMACS: 20363 20364 20365 -262 -20366 0 20363 20364 20365 -262 -20367 0 20363 20364 20365 -262 20368 0 c 1+1 --> 2 c (-b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ b^{131, 2}_0 ∧ p_262) -> (-b^{131, 3}_2 ∧ b^{131, 3}_1 ∧ -b^{131, 3}_0) c in CNF: c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ -p_262 ∨ -b^{131, 3}_2 c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ -p_262 ∨ b^{131, 3}_1 c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ -p_262 ∨ -b^{131, 3}_0 c in DIMACS: 20363 20364 -20365 -262 -20366 0 20363 20364 -20365 -262 20367 0 20363 20364 -20365 -262 -20368 0 c 2+1 --> break c (-b^{131, 2}_2 ∧ b^{131, 2}_1 ∧ -b^{131, 2}_0 ∧ p_262) -> break c in CNF: c b^{131, 2}_2 ∨ -b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ -p_262 ∨ break c in DIMACS: 20363 -20364 20365 -262 1162 0 c 2-1 --> 1 c (-b^{131, 2}_2 ∧ b^{131, 2}_1 ∧ -b^{131, 2}_0 ∧ -p_262) -> (-b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ b^{131, 3}_0) c in CNF: c b^{131, 2}_2 ∨ -b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ p_262 ∨ -b^{131, 3}_2 c b^{131, 2}_2 ∨ -b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ p_262 ∨ -b^{131, 3}_1 c b^{131, 2}_2 ∨ -b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ p_262 ∨ b^{131, 3}_0 c in DIMACS: 20363 -20364 20365 262 -20366 0 20363 -20364 20365 262 -20367 0 20363 -20364 20365 262 20368 0 c 1-1 --> 0 c (-b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ b^{131, 2}_0 ∧ -p_262) -> (-b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ -b^{131, 3}_0) c in CNF: c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ p_262 ∨ -b^{131, 3}_2 c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ p_262 ∨ -b^{131, 3}_1 c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ p_262 ∨ -b^{131, 3}_0 c in DIMACS: 20363 20364 -20365 262 -20366 0 20363 20364 -20365 262 -20367 0 20363 20364 -20365 262 -20368 0 c 0-1 --> -1 c (-b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ -b^{131, 2}_0 ∧ -p_262) -> ( b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ b^{131, 3}_0) c in CNF: c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ p_262 ∨ b^{131, 3}_2 c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ p_262 ∨ -b^{131, 3}_1 c b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ p_262 ∨ b^{131, 3}_0 c in DIMACS: 20363 20364 20365 262 20366 0 20363 20364 20365 262 -20367 0 20363 20364 20365 262 20368 0 c -1-1 --> -2 c ( b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ b^{131, 2}_0 ∧ -p_262) -> ( b^{131, 3}_2 ∧ b^{131, 3}_1 ∧ -b^{131, 3}_0) c in CNF: c -b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ p_262 ∨ b^{131, 3}_2 c -b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ p_262 ∨ b^{131, 3}_1 c -b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ p_262 ∨ -b^{131, 3}_0 c in DIMACS: -20363 20364 -20365 262 20366 0 -20363 20364 -20365 262 20367 0 -20363 20364 -20365 262 -20368 0 c -2-1 --> break c ( b^{131, 2}_2 ∧ b^{131, 2}_1 ∧ -b^{131, 2}_0 ∧ -p_262) -> break c in CNF: c -b^{131, 2}_2 ∨ -b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ p_262 ∨ break c in DIMACS: -20363 -20364 20365 262 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{131, 2}_2 ∧ -b^{131, 2}_1 ∧ -b^{131, 2}_0 ∧ true) c in CNF: c -b^{131, 2}_2 ∨ b^{131, 2}_1 ∨ b^{131, 2}_0 ∨ false c in DIMACS: -20363 20364 20365 0 c 3 does not represent an automaton state. c -(-b^{131, 2}_2 ∧ b^{131, 2}_1 ∧ b^{131, 2}_0 ∧ true) c in CNF: c b^{131, 2}_2 ∨ -b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ false c in DIMACS: 20363 -20364 -20365 0 c -3 does not represent an automaton state. c -( b^{131, 2}_2 ∧ b^{131, 2}_1 ∧ b^{131, 2}_0 ∧ true) c in CNF: c -b^{131, 2}_2 ∨ -b^{131, 2}_1 ∨ -b^{131, 2}_0 ∨ false c in DIMACS: -20363 -20364 -20365 0 c i = 3 c -2+1 --> -1 c ( b^{131, 3}_2 ∧ b^{131, 3}_1 ∧ -b^{131, 3}_0 ∧ p_393) -> ( b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ b^{131, 4}_0) c in CNF: c -b^{131, 3}_2 ∨ -b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ -p_393 ∨ b^{131, 4}_2 c -b^{131, 3}_2 ∨ -b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ -p_393 ∨ -b^{131, 4}_1 c -b^{131, 3}_2 ∨ -b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ -p_393 ∨ b^{131, 4}_0 c in DIMACS: -20366 -20367 20368 -393 20369 0 -20366 -20367 20368 -393 -20370 0 -20366 -20367 20368 -393 20371 0 c -1+1 --> 0 c ( b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ b^{131, 3}_0 ∧ p_393) -> (-b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ -b^{131, 4}_0) c in CNF: c -b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ -p_393 ∨ -b^{131, 4}_2 c -b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ -p_393 ∨ -b^{131, 4}_1 c -b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ -p_393 ∨ -b^{131, 4}_0 c in DIMACS: -20366 20367 -20368 -393 -20369 0 -20366 20367 -20368 -393 -20370 0 -20366 20367 -20368 -393 -20371 0 c 0+1 --> 1 c (-b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ -b^{131, 3}_0 ∧ p_393) -> (-b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ b^{131, 4}_0) c in CNF: c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ -p_393 ∨ -b^{131, 4}_2 c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ -p_393 ∨ -b^{131, 4}_1 c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ -p_393 ∨ b^{131, 4}_0 c in DIMACS: 20366 20367 20368 -393 -20369 0 20366 20367 20368 -393 -20370 0 20366 20367 20368 -393 20371 0 c 1+1 --> 2 c (-b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ b^{131, 3}_0 ∧ p_393) -> (-b^{131, 4}_2 ∧ b^{131, 4}_1 ∧ -b^{131, 4}_0) c in CNF: c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ -p_393 ∨ -b^{131, 4}_2 c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ -p_393 ∨ b^{131, 4}_1 c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ -p_393 ∨ -b^{131, 4}_0 c in DIMACS: 20366 20367 -20368 -393 -20369 0 20366 20367 -20368 -393 20370 0 20366 20367 -20368 -393 -20371 0 c 2+1 --> break c (-b^{131, 3}_2 ∧ b^{131, 3}_1 ∧ -b^{131, 3}_0 ∧ p_393) -> break c in CNF: c b^{131, 3}_2 ∨ -b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ -p_393 ∨ break c in DIMACS: 20366 -20367 20368 -393 1162 0 c 2-1 --> 1 c (-b^{131, 3}_2 ∧ b^{131, 3}_1 ∧ -b^{131, 3}_0 ∧ -p_393) -> (-b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ b^{131, 4}_0) c in CNF: c b^{131, 3}_2 ∨ -b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ p_393 ∨ -b^{131, 4}_2 c b^{131, 3}_2 ∨ -b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ p_393 ∨ -b^{131, 4}_1 c b^{131, 3}_2 ∨ -b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ p_393 ∨ b^{131, 4}_0 c in DIMACS: 20366 -20367 20368 393 -20369 0 20366 -20367 20368 393 -20370 0 20366 -20367 20368 393 20371 0 c 1-1 --> 0 c (-b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ b^{131, 3}_0 ∧ -p_393) -> (-b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ -b^{131, 4}_0) c in CNF: c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ p_393 ∨ -b^{131, 4}_2 c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ p_393 ∨ -b^{131, 4}_1 c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ p_393 ∨ -b^{131, 4}_0 c in DIMACS: 20366 20367 -20368 393 -20369 0 20366 20367 -20368 393 -20370 0 20366 20367 -20368 393 -20371 0 c 0-1 --> -1 c (-b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ -b^{131, 3}_0 ∧ -p_393) -> ( b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ b^{131, 4}_0) c in CNF: c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ p_393 ∨ b^{131, 4}_2 c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ p_393 ∨ -b^{131, 4}_1 c b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ p_393 ∨ b^{131, 4}_0 c in DIMACS: 20366 20367 20368 393 20369 0 20366 20367 20368 393 -20370 0 20366 20367 20368 393 20371 0 c -1-1 --> -2 c ( b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ b^{131, 3}_0 ∧ -p_393) -> ( b^{131, 4}_2 ∧ b^{131, 4}_1 ∧ -b^{131, 4}_0) c in CNF: c -b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ p_393 ∨ b^{131, 4}_2 c -b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ p_393 ∨ b^{131, 4}_1 c -b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ p_393 ∨ -b^{131, 4}_0 c in DIMACS: -20366 20367 -20368 393 20369 0 -20366 20367 -20368 393 20370 0 -20366 20367 -20368 393 -20371 0 c -2-1 --> break c ( b^{131, 3}_2 ∧ b^{131, 3}_1 ∧ -b^{131, 3}_0 ∧ -p_393) -> break c in CNF: c -b^{131, 3}_2 ∨ -b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ p_393 ∨ break c in DIMACS: -20366 -20367 20368 393 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{131, 3}_2 ∧ -b^{131, 3}_1 ∧ -b^{131, 3}_0 ∧ true) c in CNF: c -b^{131, 3}_2 ∨ b^{131, 3}_1 ∨ b^{131, 3}_0 ∨ false c in DIMACS: -20366 20367 20368 0 c 3 does not represent an automaton state. c -(-b^{131, 3}_2 ∧ b^{131, 3}_1 ∧ b^{131, 3}_0 ∧ true) c in CNF: c b^{131, 3}_2 ∨ -b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ false c in DIMACS: 20366 -20367 -20368 0 c -3 does not represent an automaton state. c -( b^{131, 3}_2 ∧ b^{131, 3}_1 ∧ b^{131, 3}_0 ∧ true) c in CNF: c -b^{131, 3}_2 ∨ -b^{131, 3}_1 ∨ -b^{131, 3}_0 ∨ false c in DIMACS: -20366 -20367 -20368 0 c i = 4 c -2+1 --> -1 c ( b^{131, 4}_2 ∧ b^{131, 4}_1 ∧ -b^{131, 4}_0 ∧ p_524) -> ( b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ b^{131, 5}_0) c in CNF: c -b^{131, 4}_2 ∨ -b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ -p_524 ∨ b^{131, 5}_2 c -b^{131, 4}_2 ∨ -b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ -p_524 ∨ -b^{131, 5}_1 c -b^{131, 4}_2 ∨ -b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ -p_524 ∨ b^{131, 5}_0 c in DIMACS: -20369 -20370 20371 -524 20372 0 -20369 -20370 20371 -524 -20373 0 -20369 -20370 20371 -524 20374 0 c -1+1 --> 0 c ( b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ b^{131, 4}_0 ∧ p_524) -> (-b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ -b^{131, 5}_0) c in CNF: c -b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ -p_524 ∨ -b^{131, 5}_2 c -b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ -p_524 ∨ -b^{131, 5}_1 c -b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ -p_524 ∨ -b^{131, 5}_0 c in DIMACS: -20369 20370 -20371 -524 -20372 0 -20369 20370 -20371 -524 -20373 0 -20369 20370 -20371 -524 -20374 0 c 0+1 --> 1 c (-b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ -b^{131, 4}_0 ∧ p_524) -> (-b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ b^{131, 5}_0) c in CNF: c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ -p_524 ∨ -b^{131, 5}_2 c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ -p_524 ∨ -b^{131, 5}_1 c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ -p_524 ∨ b^{131, 5}_0 c in DIMACS: 20369 20370 20371 -524 -20372 0 20369 20370 20371 -524 -20373 0 20369 20370 20371 -524 20374 0 c 1+1 --> 2 c (-b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ b^{131, 4}_0 ∧ p_524) -> (-b^{131, 5}_2 ∧ b^{131, 5}_1 ∧ -b^{131, 5}_0) c in CNF: c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ -p_524 ∨ -b^{131, 5}_2 c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ -p_524 ∨ b^{131, 5}_1 c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ -p_524 ∨ -b^{131, 5}_0 c in DIMACS: 20369 20370 -20371 -524 -20372 0 20369 20370 -20371 -524 20373 0 20369 20370 -20371 -524 -20374 0 c 2+1 --> break c (-b^{131, 4}_2 ∧ b^{131, 4}_1 ∧ -b^{131, 4}_0 ∧ p_524) -> break c in CNF: c b^{131, 4}_2 ∨ -b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ -p_524 ∨ break c in DIMACS: 20369 -20370 20371 -524 1162 0 c 2-1 --> 1 c (-b^{131, 4}_2 ∧ b^{131, 4}_1 ∧ -b^{131, 4}_0 ∧ -p_524) -> (-b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ b^{131, 5}_0) c in CNF: c b^{131, 4}_2 ∨ -b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ p_524 ∨ -b^{131, 5}_2 c b^{131, 4}_2 ∨ -b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ p_524 ∨ -b^{131, 5}_1 c b^{131, 4}_2 ∨ -b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ p_524 ∨ b^{131, 5}_0 c in DIMACS: 20369 -20370 20371 524 -20372 0 20369 -20370 20371 524 -20373 0 20369 -20370 20371 524 20374 0 c 1-1 --> 0 c (-b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ b^{131, 4}_0 ∧ -p_524) -> (-b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ -b^{131, 5}_0) c in CNF: c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ p_524 ∨ -b^{131, 5}_2 c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ p_524 ∨ -b^{131, 5}_1 c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ p_524 ∨ -b^{131, 5}_0 c in DIMACS: 20369 20370 -20371 524 -20372 0 20369 20370 -20371 524 -20373 0 20369 20370 -20371 524 -20374 0 c 0-1 --> -1 c (-b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ -b^{131, 4}_0 ∧ -p_524) -> ( b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ b^{131, 5}_0) c in CNF: c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ p_524 ∨ b^{131, 5}_2 c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ p_524 ∨ -b^{131, 5}_1 c b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ p_524 ∨ b^{131, 5}_0 c in DIMACS: 20369 20370 20371 524 20372 0 20369 20370 20371 524 -20373 0 20369 20370 20371 524 20374 0 c -1-1 --> -2 c ( b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ b^{131, 4}_0 ∧ -p_524) -> ( b^{131, 5}_2 ∧ b^{131, 5}_1 ∧ -b^{131, 5}_0) c in CNF: c -b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ p_524 ∨ b^{131, 5}_2 c -b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ p_524 ∨ b^{131, 5}_1 c -b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ p_524 ∨ -b^{131, 5}_0 c in DIMACS: -20369 20370 -20371 524 20372 0 -20369 20370 -20371 524 20373 0 -20369 20370 -20371 524 -20374 0 c -2-1 --> break c ( b^{131, 4}_2 ∧ b^{131, 4}_1 ∧ -b^{131, 4}_0 ∧ -p_524) -> break c in CNF: c -b^{131, 4}_2 ∨ -b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ p_524 ∨ break c in DIMACS: -20369 -20370 20371 524 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{131, 4}_2 ∧ -b^{131, 4}_1 ∧ -b^{131, 4}_0 ∧ true) c in CNF: c -b^{131, 4}_2 ∨ b^{131, 4}_1 ∨ b^{131, 4}_0 ∨ false c in DIMACS: -20369 20370 20371 0 c 3 does not represent an automaton state. c -(-b^{131, 4}_2 ∧ b^{131, 4}_1 ∧ b^{131, 4}_0 ∧ true) c in CNF: c b^{131, 4}_2 ∨ -b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ false c in DIMACS: 20369 -20370 -20371 0 c -3 does not represent an automaton state. c -( b^{131, 4}_2 ∧ b^{131, 4}_1 ∧ b^{131, 4}_0 ∧ true) c in CNF: c -b^{131, 4}_2 ∨ -b^{131, 4}_1 ∨ -b^{131, 4}_0 ∨ false c in DIMACS: -20369 -20370 -20371 0 c i = 5 c -2+1 --> -1 c ( b^{131, 5}_2 ∧ b^{131, 5}_1 ∧ -b^{131, 5}_0 ∧ p_655) -> ( b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ b^{131, 6}_0) c in CNF: c -b^{131, 5}_2 ∨ -b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ -p_655 ∨ b^{131, 6}_2 c -b^{131, 5}_2 ∨ -b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ -p_655 ∨ -b^{131, 6}_1 c -b^{131, 5}_2 ∨ -b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ -p_655 ∨ b^{131, 6}_0 c in DIMACS: -20372 -20373 20374 -655 20375 0 -20372 -20373 20374 -655 -20376 0 -20372 -20373 20374 -655 20377 0 c -1+1 --> 0 c ( b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ b^{131, 5}_0 ∧ p_655) -> (-b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ -b^{131, 6}_0) c in CNF: c -b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ -p_655 ∨ -b^{131, 6}_2 c -b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ -p_655 ∨ -b^{131, 6}_1 c -b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ -p_655 ∨ -b^{131, 6}_0 c in DIMACS: -20372 20373 -20374 -655 -20375 0 -20372 20373 -20374 -655 -20376 0 -20372 20373 -20374 -655 -20377 0 c 0+1 --> 1 c (-b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ -b^{131, 5}_0 ∧ p_655) -> (-b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ b^{131, 6}_0) c in CNF: c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ -p_655 ∨ -b^{131, 6}_2 c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ -p_655 ∨ -b^{131, 6}_1 c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ -p_655 ∨ b^{131, 6}_0 c in DIMACS: 20372 20373 20374 -655 -20375 0 20372 20373 20374 -655 -20376 0 20372 20373 20374 -655 20377 0 c 1+1 --> 2 c (-b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ b^{131, 5}_0 ∧ p_655) -> (-b^{131, 6}_2 ∧ b^{131, 6}_1 ∧ -b^{131, 6}_0) c in CNF: c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ -p_655 ∨ -b^{131, 6}_2 c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ -p_655 ∨ b^{131, 6}_1 c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ -p_655 ∨ -b^{131, 6}_0 c in DIMACS: 20372 20373 -20374 -655 -20375 0 20372 20373 -20374 -655 20376 0 20372 20373 -20374 -655 -20377 0 c 2+1 --> break c (-b^{131, 5}_2 ∧ b^{131, 5}_1 ∧ -b^{131, 5}_0 ∧ p_655) -> break c in CNF: c b^{131, 5}_2 ∨ -b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ -p_655 ∨ break c in DIMACS: 20372 -20373 20374 -655 1162 0 c 2-1 --> 1 c (-b^{131, 5}_2 ∧ b^{131, 5}_1 ∧ -b^{131, 5}_0 ∧ -p_655) -> (-b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ b^{131, 6}_0) c in CNF: c b^{131, 5}_2 ∨ -b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ p_655 ∨ -b^{131, 6}_2 c b^{131, 5}_2 ∨ -b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ p_655 ∨ -b^{131, 6}_1 c b^{131, 5}_2 ∨ -b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ p_655 ∨ b^{131, 6}_0 c in DIMACS: 20372 -20373 20374 655 -20375 0 20372 -20373 20374 655 -20376 0 20372 -20373 20374 655 20377 0 c 1-1 --> 0 c (-b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ b^{131, 5}_0 ∧ -p_655) -> (-b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ -b^{131, 6}_0) c in CNF: c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ p_655 ∨ -b^{131, 6}_2 c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ p_655 ∨ -b^{131, 6}_1 c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ p_655 ∨ -b^{131, 6}_0 c in DIMACS: 20372 20373 -20374 655 -20375 0 20372 20373 -20374 655 -20376 0 20372 20373 -20374 655 -20377 0 c 0-1 --> -1 c (-b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ -b^{131, 5}_0 ∧ -p_655) -> ( b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ b^{131, 6}_0) c in CNF: c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ p_655 ∨ b^{131, 6}_2 c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ p_655 ∨ -b^{131, 6}_1 c b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ p_655 ∨ b^{131, 6}_0 c in DIMACS: 20372 20373 20374 655 20375 0 20372 20373 20374 655 -20376 0 20372 20373 20374 655 20377 0 c -1-1 --> -2 c ( b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ b^{131, 5}_0 ∧ -p_655) -> ( b^{131, 6}_2 ∧ b^{131, 6}_1 ∧ -b^{131, 6}_0) c in CNF: c -b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ p_655 ∨ b^{131, 6}_2 c -b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ p_655 ∨ b^{131, 6}_1 c -b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ p_655 ∨ -b^{131, 6}_0 c in DIMACS: -20372 20373 -20374 655 20375 0 -20372 20373 -20374 655 20376 0 -20372 20373 -20374 655 -20377 0 c -2-1 --> break c ( b^{131, 5}_2 ∧ b^{131, 5}_1 ∧ -b^{131, 5}_0 ∧ -p_655) -> break c in CNF: c -b^{131, 5}_2 ∨ -b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ p_655 ∨ break c in DIMACS: -20372 -20373 20374 655 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{131, 5}_2 ∧ -b^{131, 5}_1 ∧ -b^{131, 5}_0 ∧ true) c in CNF: c -b^{131, 5}_2 ∨ b^{131, 5}_1 ∨ b^{131, 5}_0 ∨ false c in DIMACS: -20372 20373 20374 0 c 3 does not represent an automaton state. c -(-b^{131, 5}_2 ∧ b^{131, 5}_1 ∧ b^{131, 5}_0 ∧ true) c in CNF: c b^{131, 5}_2 ∨ -b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ false c in DIMACS: 20372 -20373 -20374 0 c -3 does not represent an automaton state. c -( b^{131, 5}_2 ∧ b^{131, 5}_1 ∧ b^{131, 5}_0 ∧ true) c in CNF: c -b^{131, 5}_2 ∨ -b^{131, 5}_1 ∨ -b^{131, 5}_0 ∨ false c in DIMACS: -20372 -20373 -20374 0 c i = 6 c -2+1 --> -1 c ( b^{131, 6}_2 ∧ b^{131, 6}_1 ∧ -b^{131, 6}_0 ∧ p_786) -> ( b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ b^{131, 7}_0) c in CNF: c -b^{131, 6}_2 ∨ -b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ -p_786 ∨ b^{131, 7}_2 c -b^{131, 6}_2 ∨ -b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ -p_786 ∨ -b^{131, 7}_1 c -b^{131, 6}_2 ∨ -b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ -p_786 ∨ b^{131, 7}_0 c in DIMACS: -20375 -20376 20377 -786 20378 0 -20375 -20376 20377 -786 -20379 0 -20375 -20376 20377 -786 20380 0 c -1+1 --> 0 c ( b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ b^{131, 6}_0 ∧ p_786) -> (-b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ -b^{131, 7}_0) c in CNF: c -b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ -p_786 ∨ -b^{131, 7}_2 c -b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ -p_786 ∨ -b^{131, 7}_1 c -b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ -p_786 ∨ -b^{131, 7}_0 c in DIMACS: -20375 20376 -20377 -786 -20378 0 -20375 20376 -20377 -786 -20379 0 -20375 20376 -20377 -786 -20380 0 c 0+1 --> 1 c (-b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ -b^{131, 6}_0 ∧ p_786) -> (-b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ b^{131, 7}_0) c in CNF: c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ -p_786 ∨ -b^{131, 7}_2 c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ -p_786 ∨ -b^{131, 7}_1 c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ -p_786 ∨ b^{131, 7}_0 c in DIMACS: 20375 20376 20377 -786 -20378 0 20375 20376 20377 -786 -20379 0 20375 20376 20377 -786 20380 0 c 1+1 --> 2 c (-b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ b^{131, 6}_0 ∧ p_786) -> (-b^{131, 7}_2 ∧ b^{131, 7}_1 ∧ -b^{131, 7}_0) c in CNF: c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ -p_786 ∨ -b^{131, 7}_2 c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ -p_786 ∨ b^{131, 7}_1 c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ -p_786 ∨ -b^{131, 7}_0 c in DIMACS: 20375 20376 -20377 -786 -20378 0 20375 20376 -20377 -786 20379 0 20375 20376 -20377 -786 -20380 0 c 2+1 --> break c (-b^{131, 6}_2 ∧ b^{131, 6}_1 ∧ -b^{131, 6}_0 ∧ p_786) -> break c in CNF: c b^{131, 6}_2 ∨ -b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ -p_786 ∨ break c in DIMACS: 20375 -20376 20377 -786 1162 0 c 2-1 --> 1 c (-b^{131, 6}_2 ∧ b^{131, 6}_1 ∧ -b^{131, 6}_0 ∧ -p_786) -> (-b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ b^{131, 7}_0) c in CNF: c b^{131, 6}_2 ∨ -b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ p_786 ∨ -b^{131, 7}_2 c b^{131, 6}_2 ∨ -b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ p_786 ∨ -b^{131, 7}_1 c b^{131, 6}_2 ∨ -b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ p_786 ∨ b^{131, 7}_0 c in DIMACS: 20375 -20376 20377 786 -20378 0 20375 -20376 20377 786 -20379 0 20375 -20376 20377 786 20380 0 c 1-1 --> 0 c (-b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ b^{131, 6}_0 ∧ -p_786) -> (-b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ -b^{131, 7}_0) c in CNF: c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ p_786 ∨ -b^{131, 7}_2 c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ p_786 ∨ -b^{131, 7}_1 c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ p_786 ∨ -b^{131, 7}_0 c in DIMACS: 20375 20376 -20377 786 -20378 0 20375 20376 -20377 786 -20379 0 20375 20376 -20377 786 -20380 0 c 0-1 --> -1 c (-b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ -b^{131, 6}_0 ∧ -p_786) -> ( b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ b^{131, 7}_0) c in CNF: c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ p_786 ∨ b^{131, 7}_2 c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ p_786 ∨ -b^{131, 7}_1 c b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ p_786 ∨ b^{131, 7}_0 c in DIMACS: 20375 20376 20377 786 20378 0 20375 20376 20377 786 -20379 0 20375 20376 20377 786 20380 0 c -1-1 --> -2 c ( b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ b^{131, 6}_0 ∧ -p_786) -> ( b^{131, 7}_2 ∧ b^{131, 7}_1 ∧ -b^{131, 7}_0) c in CNF: c -b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ p_786 ∨ b^{131, 7}_2 c -b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ p_786 ∨ b^{131, 7}_1 c -b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ p_786 ∨ -b^{131, 7}_0 c in DIMACS: -20375 20376 -20377 786 20378 0 -20375 20376 -20377 786 20379 0 -20375 20376 -20377 786 -20380 0 c -2-1 --> break c ( b^{131, 6}_2 ∧ b^{131, 6}_1 ∧ -b^{131, 6}_0 ∧ -p_786) -> break c in CNF: c -b^{131, 6}_2 ∨ -b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ p_786 ∨ break c in DIMACS: -20375 -20376 20377 786 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{131, 6}_2 ∧ -b^{131, 6}_1 ∧ -b^{131, 6}_0 ∧ true) c in CNF: c -b^{131, 6}_2 ∨ b^{131, 6}_1 ∨ b^{131, 6}_0 ∨ false c in DIMACS: -20375 20376 20377 0 c 3 does not represent an automaton state. c -(-b^{131, 6}_2 ∧ b^{131, 6}_1 ∧ b^{131, 6}_0 ∧ true) c in CNF: c b^{131, 6}_2 ∨ -b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ false c in DIMACS: 20375 -20376 -20377 0 c -3 does not represent an automaton state. c -( b^{131, 6}_2 ∧ b^{131, 6}_1 ∧ b^{131, 6}_0 ∧ true) c in CNF: c -b^{131, 6}_2 ∨ -b^{131, 6}_1 ∨ -b^{131, 6}_0 ∨ false c in DIMACS: -20375 -20376 -20377 0 c i = 7 c -2+1 --> -1 c ( b^{131, 7}_2 ∧ b^{131, 7}_1 ∧ -b^{131, 7}_0 ∧ p_917) -> ( b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ b^{131, 8}_0) c in CNF: c -b^{131, 7}_2 ∨ -b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ -p_917 ∨ b^{131, 8}_2 c -b^{131, 7}_2 ∨ -b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ -p_917 ∨ -b^{131, 8}_1 c -b^{131, 7}_2 ∨ -b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ -p_917 ∨ b^{131, 8}_0 c in DIMACS: -20378 -20379 20380 -917 20381 0 -20378 -20379 20380 -917 -20382 0 -20378 -20379 20380 -917 20383 0 c -1+1 --> 0 c ( b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ b^{131, 7}_0 ∧ p_917) -> (-b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ -b^{131, 8}_0) c in CNF: c -b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ -p_917 ∨ -b^{131, 8}_2 c -b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ -p_917 ∨ -b^{131, 8}_1 c -b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ -p_917 ∨ -b^{131, 8}_0 c in DIMACS: -20378 20379 -20380 -917 -20381 0 -20378 20379 -20380 -917 -20382 0 -20378 20379 -20380 -917 -20383 0 c 0+1 --> 1 c (-b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ -b^{131, 7}_0 ∧ p_917) -> (-b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ b^{131, 8}_0) c in CNF: c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ -p_917 ∨ -b^{131, 8}_2 c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ -p_917 ∨ -b^{131, 8}_1 c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ -p_917 ∨ b^{131, 8}_0 c in DIMACS: 20378 20379 20380 -917 -20381 0 20378 20379 20380 -917 -20382 0 20378 20379 20380 -917 20383 0 c 1+1 --> 2 c (-b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ b^{131, 7}_0 ∧ p_917) -> (-b^{131, 8}_2 ∧ b^{131, 8}_1 ∧ -b^{131, 8}_0) c in CNF: c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ -p_917 ∨ -b^{131, 8}_2 c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ -p_917 ∨ b^{131, 8}_1 c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ -p_917 ∨ -b^{131, 8}_0 c in DIMACS: 20378 20379 -20380 -917 -20381 0 20378 20379 -20380 -917 20382 0 20378 20379 -20380 -917 -20383 0 c 2+1 --> break c (-b^{131, 7}_2 ∧ b^{131, 7}_1 ∧ -b^{131, 7}_0 ∧ p_917) -> break c in CNF: c b^{131, 7}_2 ∨ -b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ -p_917 ∨ break c in DIMACS: 20378 -20379 20380 -917 1162 0 c 2-1 --> 1 c (-b^{131, 7}_2 ∧ b^{131, 7}_1 ∧ -b^{131, 7}_0 ∧ -p_917) -> (-b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ b^{131, 8}_0) c in CNF: c b^{131, 7}_2 ∨ -b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ p_917 ∨ -b^{131, 8}_2 c b^{131, 7}_2 ∨ -b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ p_917 ∨ -b^{131, 8}_1 c b^{131, 7}_2 ∨ -b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ p_917 ∨ b^{131, 8}_0 c in DIMACS: 20378 -20379 20380 917 -20381 0 20378 -20379 20380 917 -20382 0 20378 -20379 20380 917 20383 0 c 1-1 --> 0 c (-b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ b^{131, 7}_0 ∧ -p_917) -> (-b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ -b^{131, 8}_0) c in CNF: c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ p_917 ∨ -b^{131, 8}_2 c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ p_917 ∨ -b^{131, 8}_1 c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ p_917 ∨ -b^{131, 8}_0 c in DIMACS: 20378 20379 -20380 917 -20381 0 20378 20379 -20380 917 -20382 0 20378 20379 -20380 917 -20383 0 c 0-1 --> -1 c (-b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ -b^{131, 7}_0 ∧ -p_917) -> ( b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ b^{131, 8}_0) c in CNF: c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ p_917 ∨ b^{131, 8}_2 c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ p_917 ∨ -b^{131, 8}_1 c b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ p_917 ∨ b^{131, 8}_0 c in DIMACS: 20378 20379 20380 917 20381 0 20378 20379 20380 917 -20382 0 20378 20379 20380 917 20383 0 c -1-1 --> -2 c ( b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ b^{131, 7}_0 ∧ -p_917) -> ( b^{131, 8}_2 ∧ b^{131, 8}_1 ∧ -b^{131, 8}_0) c in CNF: c -b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ p_917 ∨ b^{131, 8}_2 c -b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ p_917 ∨ b^{131, 8}_1 c -b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ p_917 ∨ -b^{131, 8}_0 c in DIMACS: -20378 20379 -20380 917 20381 0 -20378 20379 -20380 917 20382 0 -20378 20379 -20380 917 -20383 0 c -2-1 --> break c ( b^{131, 7}_2 ∧ b^{131, 7}_1 ∧ -b^{131, 7}_0 ∧ -p_917) -> break c in CNF: c -b^{131, 7}_2 ∨ -b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ p_917 ∨ break c in DIMACS: -20378 -20379 20380 917 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{131, 7}_2 ∧ -b^{131, 7}_1 ∧ -b^{131, 7}_0 ∧ true) c in CNF: c -b^{131, 7}_2 ∨ b^{131, 7}_1 ∨ b^{131, 7}_0 ∨ false c in DIMACS: -20378 20379 20380 0 c 3 does not represent an automaton state. c -(-b^{131, 7}_2 ∧ b^{131, 7}_1 ∧ b^{131, 7}_0 ∧ true) c in CNF: c b^{131, 7}_2 ∨ -b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ false c in DIMACS: 20378 -20379 -20380 0 c -3 does not represent an automaton state. c -( b^{131, 7}_2 ∧ b^{131, 7}_1 ∧ b^{131, 7}_0 ∧ true) c in CNF: c -b^{131, 7}_2 ∨ -b^{131, 7}_1 ∨ -b^{131, 7}_0 ∨ false c in DIMACS: -20378 -20379 -20380 0 c i = 8 c -2+1 --> -1 c ( b^{131, 8}_2 ∧ b^{131, 8}_1 ∧ -b^{131, 8}_0 ∧ p_1048) -> ( b^{131, 9}_2 ∧ -b^{131, 9}_1 ∧ b^{131, 9}_0) c in CNF: c -b^{131, 8}_2 ∨ -b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ -p_1048 ∨ b^{131, 9}_2 c -b^{131, 8}_2 ∨ -b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ -p_1048 ∨ -b^{131, 9}_1 c -b^{131, 8}_2 ∨ -b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ -p_1048 ∨ b^{131, 9}_0 c in DIMACS: -20381 -20382 20383 -1048 20384 0 -20381 -20382 20383 -1048 -20385 0 -20381 -20382 20383 -1048 20386 0 c -1+1 --> 0 c ( b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ b^{131, 8}_0 ∧ p_1048) -> (-b^{131, 9}_2 ∧ -b^{131, 9}_1 ∧ -b^{131, 9}_0) c in CNF: c -b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ -p_1048 ∨ -b^{131, 9}_2 c -b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ -p_1048 ∨ -b^{131, 9}_1 c -b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ -p_1048 ∨ -b^{131, 9}_0 c in DIMACS: -20381 20382 -20383 -1048 -20384 0 -20381 20382 -20383 -1048 -20385 0 -20381 20382 -20383 -1048 -20386 0 c 0+1 --> 1 c (-b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ -b^{131, 8}_0 ∧ p_1048) -> (-b^{131, 9}_2 ∧ -b^{131, 9}_1 ∧ b^{131, 9}_0) c in CNF: c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ -p_1048 ∨ -b^{131, 9}_2 c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ -p_1048 ∨ -b^{131, 9}_1 c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ -p_1048 ∨ b^{131, 9}_0 c in DIMACS: 20381 20382 20383 -1048 -20384 0 20381 20382 20383 -1048 -20385 0 20381 20382 20383 -1048 20386 0 c 1+1 --> 2 c (-b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ b^{131, 8}_0 ∧ p_1048) -> (-b^{131, 9}_2 ∧ b^{131, 9}_1 ∧ -b^{131, 9}_0) c in CNF: c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ -p_1048 ∨ -b^{131, 9}_2 c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ -p_1048 ∨ b^{131, 9}_1 c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ -p_1048 ∨ -b^{131, 9}_0 c in DIMACS: 20381 20382 -20383 -1048 -20384 0 20381 20382 -20383 -1048 20385 0 20381 20382 -20383 -1048 -20386 0 c 2+1 --> break c (-b^{131, 8}_2 ∧ b^{131, 8}_1 ∧ -b^{131, 8}_0 ∧ p_1048) -> break c in CNF: c b^{131, 8}_2 ∨ -b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ -p_1048 ∨ break c in DIMACS: 20381 -20382 20383 -1048 1162 0 c 2-1 --> 1 c (-b^{131, 8}_2 ∧ b^{131, 8}_1 ∧ -b^{131, 8}_0 ∧ -p_1048) -> (-b^{131, 9}_2 ∧ -b^{131, 9}_1 ∧ b^{131, 9}_0) c in CNF: c b^{131, 8}_2 ∨ -b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ p_1048 ∨ -b^{131, 9}_2 c b^{131, 8}_2 ∨ -b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ p_1048 ∨ -b^{131, 9}_1 c b^{131, 8}_2 ∨ -b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ p_1048 ∨ b^{131, 9}_0 c in DIMACS: 20381 -20382 20383 1048 -20384 0 20381 -20382 20383 1048 -20385 0 20381 -20382 20383 1048 20386 0 c 1-1 --> 0 c (-b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ b^{131, 8}_0 ∧ -p_1048) -> (-b^{131, 9}_2 ∧ -b^{131, 9}_1 ∧ -b^{131, 9}_0) c in CNF: c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ p_1048 ∨ -b^{131, 9}_2 c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ p_1048 ∨ -b^{131, 9}_1 c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ p_1048 ∨ -b^{131, 9}_0 c in DIMACS: 20381 20382 -20383 1048 -20384 0 20381 20382 -20383 1048 -20385 0 20381 20382 -20383 1048 -20386 0 c 0-1 --> -1 c (-b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ -b^{131, 8}_0 ∧ -p_1048) -> ( b^{131, 9}_2 ∧ -b^{131, 9}_1 ∧ b^{131, 9}_0) c in CNF: c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ p_1048 ∨ b^{131, 9}_2 c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ p_1048 ∨ -b^{131, 9}_1 c b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ p_1048 ∨ b^{131, 9}_0 c in DIMACS: 20381 20382 20383 1048 20384 0 20381 20382 20383 1048 -20385 0 20381 20382 20383 1048 20386 0 c -1-1 --> -2 c ( b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ b^{131, 8}_0 ∧ -p_1048) -> ( b^{131, 9}_2 ∧ b^{131, 9}_1 ∧ -b^{131, 9}_0) c in CNF: c -b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ p_1048 ∨ b^{131, 9}_2 c -b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ p_1048 ∨ b^{131, 9}_1 c -b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ p_1048 ∨ -b^{131, 9}_0 c in DIMACS: -20381 20382 -20383 1048 20384 0 -20381 20382 -20383 1048 20385 0 -20381 20382 -20383 1048 -20386 0 c -2-1 --> break c ( b^{131, 8}_2 ∧ b^{131, 8}_1 ∧ -b^{131, 8}_0 ∧ -p_1048) -> break c in CNF: c -b^{131, 8}_2 ∨ -b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ p_1048 ∨ break c in DIMACS: -20381 -20382 20383 1048 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{131, 8}_2 ∧ -b^{131, 8}_1 ∧ -b^{131, 8}_0 ∧ true) c in CNF: c -b^{131, 8}_2 ∨ b^{131, 8}_1 ∨ b^{131, 8}_0 ∨ false c in DIMACS: -20381 20382 20383 0 c 3 does not represent an automaton state. c -(-b^{131, 8}_2 ∧ b^{131, 8}_1 ∧ b^{131, 8}_0 ∧ true) c in CNF: c b^{131, 8}_2 ∨ -b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ false c in DIMACS: 20381 -20382 -20383 0 c -3 does not represent an automaton state. c -( b^{131, 8}_2 ∧ b^{131, 8}_1 ∧ b^{131, 8}_0 ∧ true) c in CNF: c -b^{131, 8}_2 ∨ -b^{131, 8}_1 ∨ -b^{131, 8}_0 ∨ false c in DIMACS: -20381 -20382 -20383 0 c INIT for k = 132 c -b^{132, 1}_2 c -b^{132, 1}_1 c -b^{132, 1}_0 c in DIMACS: -20387 0 -20388 0 -20389 0 c Transitions for k = 132 c i = 1 c -2+1 --> -1 c ( b^{132, 1}_2 ∧ b^{132, 1}_1 ∧ -b^{132, 1}_0 ∧ p_132) -> ( b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ b^{132, 2}_0) c in CNF: c -b^{132, 1}_2 ∨ -b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ -p_132 ∨ b^{132, 2}_2 c -b^{132, 1}_2 ∨ -b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ -p_132 ∨ -b^{132, 2}_1 c -b^{132, 1}_2 ∨ -b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ -p_132 ∨ b^{132, 2}_0 c in DIMACS: -20387 -20388 20389 -132 20390 0 -20387 -20388 20389 -132 -20391 0 -20387 -20388 20389 -132 20392 0 c -1+1 --> 0 c ( b^{132, 1}_2 ∧ -b^{132, 1}_1 ∧ b^{132, 1}_0 ∧ p_132) -> (-b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ -b^{132, 2}_0) c in CNF: c -b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ -p_132 ∨ -b^{132, 2}_2 c -b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ -p_132 ∨ -b^{132, 2}_1 c -b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ -p_132 ∨ -b^{132, 2}_0 c in DIMACS: -20387 20388 -20389 -132 -20390 0 -20387 20388 -20389 -132 -20391 0 -20387 20388 -20389 -132 -20392 0 c 0+1 --> 1 c (-b^{132, 1}_2 ∧ -b^{132, 1}_1 ∧ -b^{132, 1}_0 ∧ p_132) -> (-b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ b^{132, 2}_0) c in CNF: c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ -p_132 ∨ -b^{132, 2}_2 c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ -p_132 ∨ -b^{132, 2}_1 c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ -p_132 ∨ b^{132, 2}_0 c in DIMACS: 20387 20388 20389 -132 -20390 0 20387 20388 20389 -132 -20391 0 20387 20388 20389 -132 20392 0 c 1+1 --> 2 c (-b^{132, 1}_2 ∧ -b^{132, 1}_1 ∧ b^{132, 1}_0 ∧ p_132) -> (-b^{132, 2}_2 ∧ b^{132, 2}_1 ∧ -b^{132, 2}_0) c in CNF: c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ -p_132 ∨ -b^{132, 2}_2 c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ -p_132 ∨ b^{132, 2}_1 c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ -p_132 ∨ -b^{132, 2}_0 c in DIMACS: 20387 20388 -20389 -132 -20390 0 20387 20388 -20389 -132 20391 0 20387 20388 -20389 -132 -20392 0 c 2+1 --> break c (-b^{132, 1}_2 ∧ b^{132, 1}_1 ∧ -b^{132, 1}_0 ∧ p_132) -> break c in CNF: c b^{132, 1}_2 ∨ -b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ -p_132 ∨ break c in DIMACS: 20387 -20388 20389 -132 1162 0 c 2-1 --> 1 c (-b^{132, 1}_2 ∧ b^{132, 1}_1 ∧ -b^{132, 1}_0 ∧ -p_132) -> (-b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ b^{132, 2}_0) c in CNF: c b^{132, 1}_2 ∨ -b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ p_132 ∨ -b^{132, 2}_2 c b^{132, 1}_2 ∨ -b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ p_132 ∨ -b^{132, 2}_1 c b^{132, 1}_2 ∨ -b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ p_132 ∨ b^{132, 2}_0 c in DIMACS: 20387 -20388 20389 132 -20390 0 20387 -20388 20389 132 -20391 0 20387 -20388 20389 132 20392 0 c 1-1 --> 0 c (-b^{132, 1}_2 ∧ -b^{132, 1}_1 ∧ b^{132, 1}_0 ∧ -p_132) -> (-b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ -b^{132, 2}_0) c in CNF: c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ p_132 ∨ -b^{132, 2}_2 c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ p_132 ∨ -b^{132, 2}_1 c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ p_132 ∨ -b^{132, 2}_0 c in DIMACS: 20387 20388 -20389 132 -20390 0 20387 20388 -20389 132 -20391 0 20387 20388 -20389 132 -20392 0 c 0-1 --> -1 c (-b^{132, 1}_2 ∧ -b^{132, 1}_1 ∧ -b^{132, 1}_0 ∧ -p_132) -> ( b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ b^{132, 2}_0) c in CNF: c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ p_132 ∨ b^{132, 2}_2 c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ p_132 ∨ -b^{132, 2}_1 c b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ p_132 ∨ b^{132, 2}_0 c in DIMACS: 20387 20388 20389 132 20390 0 20387 20388 20389 132 -20391 0 20387 20388 20389 132 20392 0 c -1-1 --> -2 c ( b^{132, 1}_2 ∧ -b^{132, 1}_1 ∧ b^{132, 1}_0 ∧ -p_132) -> ( b^{132, 2}_2 ∧ b^{132, 2}_1 ∧ -b^{132, 2}_0) c in CNF: c -b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ p_132 ∨ b^{132, 2}_2 c -b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ p_132 ∨ b^{132, 2}_1 c -b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ p_132 ∨ -b^{132, 2}_0 c in DIMACS: -20387 20388 -20389 132 20390 0 -20387 20388 -20389 132 20391 0 -20387 20388 -20389 132 -20392 0 c -2-1 --> break c ( b^{132, 1}_2 ∧ b^{132, 1}_1 ∧ -b^{132, 1}_0 ∧ -p_132) -> break c in CNF: c -b^{132, 1}_2 ∨ -b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ p_132 ∨ break c in DIMACS: -20387 -20388 20389 132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{132, 1}_2 ∧ -b^{132, 1}_1 ∧ -b^{132, 1}_0 ∧ true) c in CNF: c -b^{132, 1}_2 ∨ b^{132, 1}_1 ∨ b^{132, 1}_0 ∨ false c in DIMACS: -20387 20388 20389 0 c 3 does not represent an automaton state. c -(-b^{132, 1}_2 ∧ b^{132, 1}_1 ∧ b^{132, 1}_0 ∧ true) c in CNF: c b^{132, 1}_2 ∨ -b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ false c in DIMACS: 20387 -20388 -20389 0 c -3 does not represent an automaton state. c -( b^{132, 1}_2 ∧ b^{132, 1}_1 ∧ b^{132, 1}_0 ∧ true) c in CNF: c -b^{132, 1}_2 ∨ -b^{132, 1}_1 ∨ -b^{132, 1}_0 ∨ false c in DIMACS: -20387 -20388 -20389 0 c i = 2 c -2+1 --> -1 c ( b^{132, 2}_2 ∧ b^{132, 2}_1 ∧ -b^{132, 2}_0 ∧ p_264) -> ( b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ b^{132, 3}_0) c in CNF: c -b^{132, 2}_2 ∨ -b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ -p_264 ∨ b^{132, 3}_2 c -b^{132, 2}_2 ∨ -b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ -p_264 ∨ -b^{132, 3}_1 c -b^{132, 2}_2 ∨ -b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ -p_264 ∨ b^{132, 3}_0 c in DIMACS: -20390 -20391 20392 -264 20393 0 -20390 -20391 20392 -264 -20394 0 -20390 -20391 20392 -264 20395 0 c -1+1 --> 0 c ( b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ b^{132, 2}_0 ∧ p_264) -> (-b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ -b^{132, 3}_0) c in CNF: c -b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ -p_264 ∨ -b^{132, 3}_2 c -b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ -p_264 ∨ -b^{132, 3}_1 c -b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ -p_264 ∨ -b^{132, 3}_0 c in DIMACS: -20390 20391 -20392 -264 -20393 0 -20390 20391 -20392 -264 -20394 0 -20390 20391 -20392 -264 -20395 0 c 0+1 --> 1 c (-b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ -b^{132, 2}_0 ∧ p_264) -> (-b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ b^{132, 3}_0) c in CNF: c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ -p_264 ∨ -b^{132, 3}_2 c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ -p_264 ∨ -b^{132, 3}_1 c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ -p_264 ∨ b^{132, 3}_0 c in DIMACS: 20390 20391 20392 -264 -20393 0 20390 20391 20392 -264 -20394 0 20390 20391 20392 -264 20395 0 c 1+1 --> 2 c (-b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ b^{132, 2}_0 ∧ p_264) -> (-b^{132, 3}_2 ∧ b^{132, 3}_1 ∧ -b^{132, 3}_0) c in CNF: c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ -p_264 ∨ -b^{132, 3}_2 c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ -p_264 ∨ b^{132, 3}_1 c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ -p_264 ∨ -b^{132, 3}_0 c in DIMACS: 20390 20391 -20392 -264 -20393 0 20390 20391 -20392 -264 20394 0 20390 20391 -20392 -264 -20395 0 c 2+1 --> break c (-b^{132, 2}_2 ∧ b^{132, 2}_1 ∧ -b^{132, 2}_0 ∧ p_264) -> break c in CNF: c b^{132, 2}_2 ∨ -b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ -p_264 ∨ break c in DIMACS: 20390 -20391 20392 -264 1162 0 c 2-1 --> 1 c (-b^{132, 2}_2 ∧ b^{132, 2}_1 ∧ -b^{132, 2}_0 ∧ -p_264) -> (-b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ b^{132, 3}_0) c in CNF: c b^{132, 2}_2 ∨ -b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ p_264 ∨ -b^{132, 3}_2 c b^{132, 2}_2 ∨ -b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ p_264 ∨ -b^{132, 3}_1 c b^{132, 2}_2 ∨ -b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ p_264 ∨ b^{132, 3}_0 c in DIMACS: 20390 -20391 20392 264 -20393 0 20390 -20391 20392 264 -20394 0 20390 -20391 20392 264 20395 0 c 1-1 --> 0 c (-b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ b^{132, 2}_0 ∧ -p_264) -> (-b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ -b^{132, 3}_0) c in CNF: c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ p_264 ∨ -b^{132, 3}_2 c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ p_264 ∨ -b^{132, 3}_1 c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ p_264 ∨ -b^{132, 3}_0 c in DIMACS: 20390 20391 -20392 264 -20393 0 20390 20391 -20392 264 -20394 0 20390 20391 -20392 264 -20395 0 c 0-1 --> -1 c (-b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ -b^{132, 2}_0 ∧ -p_264) -> ( b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ b^{132, 3}_0) c in CNF: c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ p_264 ∨ b^{132, 3}_2 c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ p_264 ∨ -b^{132, 3}_1 c b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ p_264 ∨ b^{132, 3}_0 c in DIMACS: 20390 20391 20392 264 20393 0 20390 20391 20392 264 -20394 0 20390 20391 20392 264 20395 0 c -1-1 --> -2 c ( b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ b^{132, 2}_0 ∧ -p_264) -> ( b^{132, 3}_2 ∧ b^{132, 3}_1 ∧ -b^{132, 3}_0) c in CNF: c -b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ p_264 ∨ b^{132, 3}_2 c -b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ p_264 ∨ b^{132, 3}_1 c -b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ p_264 ∨ -b^{132, 3}_0 c in DIMACS: -20390 20391 -20392 264 20393 0 -20390 20391 -20392 264 20394 0 -20390 20391 -20392 264 -20395 0 c -2-1 --> break c ( b^{132, 2}_2 ∧ b^{132, 2}_1 ∧ -b^{132, 2}_0 ∧ -p_264) -> break c in CNF: c -b^{132, 2}_2 ∨ -b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ p_264 ∨ break c in DIMACS: -20390 -20391 20392 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{132, 2}_2 ∧ -b^{132, 2}_1 ∧ -b^{132, 2}_0 ∧ true) c in CNF: c -b^{132, 2}_2 ∨ b^{132, 2}_1 ∨ b^{132, 2}_0 ∨ false c in DIMACS: -20390 20391 20392 0 c 3 does not represent an automaton state. c -(-b^{132, 2}_2 ∧ b^{132, 2}_1 ∧ b^{132, 2}_0 ∧ true) c in CNF: c b^{132, 2}_2 ∨ -b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ false c in DIMACS: 20390 -20391 -20392 0 c -3 does not represent an automaton state. c -( b^{132, 2}_2 ∧ b^{132, 2}_1 ∧ b^{132, 2}_0 ∧ true) c in CNF: c -b^{132, 2}_2 ∨ -b^{132, 2}_1 ∨ -b^{132, 2}_0 ∨ false c in DIMACS: -20390 -20391 -20392 0 c i = 3 c -2+1 --> -1 c ( b^{132, 3}_2 ∧ b^{132, 3}_1 ∧ -b^{132, 3}_0 ∧ p_396) -> ( b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ b^{132, 4}_0) c in CNF: c -b^{132, 3}_2 ∨ -b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ -p_396 ∨ b^{132, 4}_2 c -b^{132, 3}_2 ∨ -b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ -p_396 ∨ -b^{132, 4}_1 c -b^{132, 3}_2 ∨ -b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ -p_396 ∨ b^{132, 4}_0 c in DIMACS: -20393 -20394 20395 -396 20396 0 -20393 -20394 20395 -396 -20397 0 -20393 -20394 20395 -396 20398 0 c -1+1 --> 0 c ( b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ b^{132, 3}_0 ∧ p_396) -> (-b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ -b^{132, 4}_0) c in CNF: c -b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ -p_396 ∨ -b^{132, 4}_2 c -b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ -p_396 ∨ -b^{132, 4}_1 c -b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ -p_396 ∨ -b^{132, 4}_0 c in DIMACS: -20393 20394 -20395 -396 -20396 0 -20393 20394 -20395 -396 -20397 0 -20393 20394 -20395 -396 -20398 0 c 0+1 --> 1 c (-b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ -b^{132, 3}_0 ∧ p_396) -> (-b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ b^{132, 4}_0) c in CNF: c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ -p_396 ∨ -b^{132, 4}_2 c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ -p_396 ∨ -b^{132, 4}_1 c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ -p_396 ∨ b^{132, 4}_0 c in DIMACS: 20393 20394 20395 -396 -20396 0 20393 20394 20395 -396 -20397 0 20393 20394 20395 -396 20398 0 c 1+1 --> 2 c (-b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ b^{132, 3}_0 ∧ p_396) -> (-b^{132, 4}_2 ∧ b^{132, 4}_1 ∧ -b^{132, 4}_0) c in CNF: c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ -p_396 ∨ -b^{132, 4}_2 c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ -p_396 ∨ b^{132, 4}_1 c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ -p_396 ∨ -b^{132, 4}_0 c in DIMACS: 20393 20394 -20395 -396 -20396 0 20393 20394 -20395 -396 20397 0 20393 20394 -20395 -396 -20398 0 c 2+1 --> break c (-b^{132, 3}_2 ∧ b^{132, 3}_1 ∧ -b^{132, 3}_0 ∧ p_396) -> break c in CNF: c b^{132, 3}_2 ∨ -b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ -p_396 ∨ break c in DIMACS: 20393 -20394 20395 -396 1162 0 c 2-1 --> 1 c (-b^{132, 3}_2 ∧ b^{132, 3}_1 ∧ -b^{132, 3}_0 ∧ -p_396) -> (-b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ b^{132, 4}_0) c in CNF: c b^{132, 3}_2 ∨ -b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ p_396 ∨ -b^{132, 4}_2 c b^{132, 3}_2 ∨ -b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ p_396 ∨ -b^{132, 4}_1 c b^{132, 3}_2 ∨ -b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ p_396 ∨ b^{132, 4}_0 c in DIMACS: 20393 -20394 20395 396 -20396 0 20393 -20394 20395 396 -20397 0 20393 -20394 20395 396 20398 0 c 1-1 --> 0 c (-b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ b^{132, 3}_0 ∧ -p_396) -> (-b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ -b^{132, 4}_0) c in CNF: c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ p_396 ∨ -b^{132, 4}_2 c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ p_396 ∨ -b^{132, 4}_1 c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ p_396 ∨ -b^{132, 4}_0 c in DIMACS: 20393 20394 -20395 396 -20396 0 20393 20394 -20395 396 -20397 0 20393 20394 -20395 396 -20398 0 c 0-1 --> -1 c (-b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ -b^{132, 3}_0 ∧ -p_396) -> ( b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ b^{132, 4}_0) c in CNF: c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ p_396 ∨ b^{132, 4}_2 c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ p_396 ∨ -b^{132, 4}_1 c b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ p_396 ∨ b^{132, 4}_0 c in DIMACS: 20393 20394 20395 396 20396 0 20393 20394 20395 396 -20397 0 20393 20394 20395 396 20398 0 c -1-1 --> -2 c ( b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ b^{132, 3}_0 ∧ -p_396) -> ( b^{132, 4}_2 ∧ b^{132, 4}_1 ∧ -b^{132, 4}_0) c in CNF: c -b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ p_396 ∨ b^{132, 4}_2 c -b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ p_396 ∨ b^{132, 4}_1 c -b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ p_396 ∨ -b^{132, 4}_0 c in DIMACS: -20393 20394 -20395 396 20396 0 -20393 20394 -20395 396 20397 0 -20393 20394 -20395 396 -20398 0 c -2-1 --> break c ( b^{132, 3}_2 ∧ b^{132, 3}_1 ∧ -b^{132, 3}_0 ∧ -p_396) -> break c in CNF: c -b^{132, 3}_2 ∨ -b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ p_396 ∨ break c in DIMACS: -20393 -20394 20395 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{132, 3}_2 ∧ -b^{132, 3}_1 ∧ -b^{132, 3}_0 ∧ true) c in CNF: c -b^{132, 3}_2 ∨ b^{132, 3}_1 ∨ b^{132, 3}_0 ∨ false c in DIMACS: -20393 20394 20395 0 c 3 does not represent an automaton state. c -(-b^{132, 3}_2 ∧ b^{132, 3}_1 ∧ b^{132, 3}_0 ∧ true) c in CNF: c b^{132, 3}_2 ∨ -b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ false c in DIMACS: 20393 -20394 -20395 0 c -3 does not represent an automaton state. c -( b^{132, 3}_2 ∧ b^{132, 3}_1 ∧ b^{132, 3}_0 ∧ true) c in CNF: c -b^{132, 3}_2 ∨ -b^{132, 3}_1 ∨ -b^{132, 3}_0 ∨ false c in DIMACS: -20393 -20394 -20395 0 c i = 4 c -2+1 --> -1 c ( b^{132, 4}_2 ∧ b^{132, 4}_1 ∧ -b^{132, 4}_0 ∧ p_528) -> ( b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ b^{132, 5}_0) c in CNF: c -b^{132, 4}_2 ∨ -b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ -p_528 ∨ b^{132, 5}_2 c -b^{132, 4}_2 ∨ -b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ -p_528 ∨ -b^{132, 5}_1 c -b^{132, 4}_2 ∨ -b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ -p_528 ∨ b^{132, 5}_0 c in DIMACS: -20396 -20397 20398 -528 20399 0 -20396 -20397 20398 -528 -20400 0 -20396 -20397 20398 -528 20401 0 c -1+1 --> 0 c ( b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ b^{132, 4}_0 ∧ p_528) -> (-b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ -b^{132, 5}_0) c in CNF: c -b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ -p_528 ∨ -b^{132, 5}_2 c -b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ -p_528 ∨ -b^{132, 5}_1 c -b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ -p_528 ∨ -b^{132, 5}_0 c in DIMACS: -20396 20397 -20398 -528 -20399 0 -20396 20397 -20398 -528 -20400 0 -20396 20397 -20398 -528 -20401 0 c 0+1 --> 1 c (-b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ -b^{132, 4}_0 ∧ p_528) -> (-b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ b^{132, 5}_0) c in CNF: c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ -p_528 ∨ -b^{132, 5}_2 c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ -p_528 ∨ -b^{132, 5}_1 c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ -p_528 ∨ b^{132, 5}_0 c in DIMACS: 20396 20397 20398 -528 -20399 0 20396 20397 20398 -528 -20400 0 20396 20397 20398 -528 20401 0 c 1+1 --> 2 c (-b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ b^{132, 4}_0 ∧ p_528) -> (-b^{132, 5}_2 ∧ b^{132, 5}_1 ∧ -b^{132, 5}_0) c in CNF: c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ -p_528 ∨ -b^{132, 5}_2 c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ -p_528 ∨ b^{132, 5}_1 c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ -p_528 ∨ -b^{132, 5}_0 c in DIMACS: 20396 20397 -20398 -528 -20399 0 20396 20397 -20398 -528 20400 0 20396 20397 -20398 -528 -20401 0 c 2+1 --> break c (-b^{132, 4}_2 ∧ b^{132, 4}_1 ∧ -b^{132, 4}_0 ∧ p_528) -> break c in CNF: c b^{132, 4}_2 ∨ -b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ -p_528 ∨ break c in DIMACS: 20396 -20397 20398 -528 1162 0 c 2-1 --> 1 c (-b^{132, 4}_2 ∧ b^{132, 4}_1 ∧ -b^{132, 4}_0 ∧ -p_528) -> (-b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ b^{132, 5}_0) c in CNF: c b^{132, 4}_2 ∨ -b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ p_528 ∨ -b^{132, 5}_2 c b^{132, 4}_2 ∨ -b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ p_528 ∨ -b^{132, 5}_1 c b^{132, 4}_2 ∨ -b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ p_528 ∨ b^{132, 5}_0 c in DIMACS: 20396 -20397 20398 528 -20399 0 20396 -20397 20398 528 -20400 0 20396 -20397 20398 528 20401 0 c 1-1 --> 0 c (-b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ b^{132, 4}_0 ∧ -p_528) -> (-b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ -b^{132, 5}_0) c in CNF: c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ p_528 ∨ -b^{132, 5}_2 c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ p_528 ∨ -b^{132, 5}_1 c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ p_528 ∨ -b^{132, 5}_0 c in DIMACS: 20396 20397 -20398 528 -20399 0 20396 20397 -20398 528 -20400 0 20396 20397 -20398 528 -20401 0 c 0-1 --> -1 c (-b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ -b^{132, 4}_0 ∧ -p_528) -> ( b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ b^{132, 5}_0) c in CNF: c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ p_528 ∨ b^{132, 5}_2 c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ p_528 ∨ -b^{132, 5}_1 c b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ p_528 ∨ b^{132, 5}_0 c in DIMACS: 20396 20397 20398 528 20399 0 20396 20397 20398 528 -20400 0 20396 20397 20398 528 20401 0 c -1-1 --> -2 c ( b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ b^{132, 4}_0 ∧ -p_528) -> ( b^{132, 5}_2 ∧ b^{132, 5}_1 ∧ -b^{132, 5}_0) c in CNF: c -b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ p_528 ∨ b^{132, 5}_2 c -b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ p_528 ∨ b^{132, 5}_1 c -b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ p_528 ∨ -b^{132, 5}_0 c in DIMACS: -20396 20397 -20398 528 20399 0 -20396 20397 -20398 528 20400 0 -20396 20397 -20398 528 -20401 0 c -2-1 --> break c ( b^{132, 4}_2 ∧ b^{132, 4}_1 ∧ -b^{132, 4}_0 ∧ -p_528) -> break c in CNF: c -b^{132, 4}_2 ∨ -b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ p_528 ∨ break c in DIMACS: -20396 -20397 20398 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{132, 4}_2 ∧ -b^{132, 4}_1 ∧ -b^{132, 4}_0 ∧ true) c in CNF: c -b^{132, 4}_2 ∨ b^{132, 4}_1 ∨ b^{132, 4}_0 ∨ false c in DIMACS: -20396 20397 20398 0 c 3 does not represent an automaton state. c -(-b^{132, 4}_2 ∧ b^{132, 4}_1 ∧ b^{132, 4}_0 ∧ true) c in CNF: c b^{132, 4}_2 ∨ -b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ false c in DIMACS: 20396 -20397 -20398 0 c -3 does not represent an automaton state. c -( b^{132, 4}_2 ∧ b^{132, 4}_1 ∧ b^{132, 4}_0 ∧ true) c in CNF: c -b^{132, 4}_2 ∨ -b^{132, 4}_1 ∨ -b^{132, 4}_0 ∨ false c in DIMACS: -20396 -20397 -20398 0 c i = 5 c -2+1 --> -1 c ( b^{132, 5}_2 ∧ b^{132, 5}_1 ∧ -b^{132, 5}_0 ∧ p_660) -> ( b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ b^{132, 6}_0) c in CNF: c -b^{132, 5}_2 ∨ -b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ -p_660 ∨ b^{132, 6}_2 c -b^{132, 5}_2 ∨ -b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ -p_660 ∨ -b^{132, 6}_1 c -b^{132, 5}_2 ∨ -b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ -p_660 ∨ b^{132, 6}_0 c in DIMACS: -20399 -20400 20401 -660 20402 0 -20399 -20400 20401 -660 -20403 0 -20399 -20400 20401 -660 20404 0 c -1+1 --> 0 c ( b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ b^{132, 5}_0 ∧ p_660) -> (-b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ -b^{132, 6}_0) c in CNF: c -b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ -p_660 ∨ -b^{132, 6}_2 c -b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ -p_660 ∨ -b^{132, 6}_1 c -b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ -p_660 ∨ -b^{132, 6}_0 c in DIMACS: -20399 20400 -20401 -660 -20402 0 -20399 20400 -20401 -660 -20403 0 -20399 20400 -20401 -660 -20404 0 c 0+1 --> 1 c (-b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ -b^{132, 5}_0 ∧ p_660) -> (-b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ b^{132, 6}_0) c in CNF: c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ -p_660 ∨ -b^{132, 6}_2 c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ -p_660 ∨ -b^{132, 6}_1 c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ -p_660 ∨ b^{132, 6}_0 c in DIMACS: 20399 20400 20401 -660 -20402 0 20399 20400 20401 -660 -20403 0 20399 20400 20401 -660 20404 0 c 1+1 --> 2 c (-b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ b^{132, 5}_0 ∧ p_660) -> (-b^{132, 6}_2 ∧ b^{132, 6}_1 ∧ -b^{132, 6}_0) c in CNF: c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ -p_660 ∨ -b^{132, 6}_2 c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ -p_660 ∨ b^{132, 6}_1 c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ -p_660 ∨ -b^{132, 6}_0 c in DIMACS: 20399 20400 -20401 -660 -20402 0 20399 20400 -20401 -660 20403 0 20399 20400 -20401 -660 -20404 0 c 2+1 --> break c (-b^{132, 5}_2 ∧ b^{132, 5}_1 ∧ -b^{132, 5}_0 ∧ p_660) -> break c in CNF: c b^{132, 5}_2 ∨ -b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ -p_660 ∨ break c in DIMACS: 20399 -20400 20401 -660 1162 0 c 2-1 --> 1 c (-b^{132, 5}_2 ∧ b^{132, 5}_1 ∧ -b^{132, 5}_0 ∧ -p_660) -> (-b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ b^{132, 6}_0) c in CNF: c b^{132, 5}_2 ∨ -b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ p_660 ∨ -b^{132, 6}_2 c b^{132, 5}_2 ∨ -b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ p_660 ∨ -b^{132, 6}_1 c b^{132, 5}_2 ∨ -b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ p_660 ∨ b^{132, 6}_0 c in DIMACS: 20399 -20400 20401 660 -20402 0 20399 -20400 20401 660 -20403 0 20399 -20400 20401 660 20404 0 c 1-1 --> 0 c (-b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ b^{132, 5}_0 ∧ -p_660) -> (-b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ -b^{132, 6}_0) c in CNF: c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ p_660 ∨ -b^{132, 6}_2 c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ p_660 ∨ -b^{132, 6}_1 c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ p_660 ∨ -b^{132, 6}_0 c in DIMACS: 20399 20400 -20401 660 -20402 0 20399 20400 -20401 660 -20403 0 20399 20400 -20401 660 -20404 0 c 0-1 --> -1 c (-b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ -b^{132, 5}_0 ∧ -p_660) -> ( b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ b^{132, 6}_0) c in CNF: c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ p_660 ∨ b^{132, 6}_2 c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ p_660 ∨ -b^{132, 6}_1 c b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ p_660 ∨ b^{132, 6}_0 c in DIMACS: 20399 20400 20401 660 20402 0 20399 20400 20401 660 -20403 0 20399 20400 20401 660 20404 0 c -1-1 --> -2 c ( b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ b^{132, 5}_0 ∧ -p_660) -> ( b^{132, 6}_2 ∧ b^{132, 6}_1 ∧ -b^{132, 6}_0) c in CNF: c -b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ p_660 ∨ b^{132, 6}_2 c -b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ p_660 ∨ b^{132, 6}_1 c -b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ p_660 ∨ -b^{132, 6}_0 c in DIMACS: -20399 20400 -20401 660 20402 0 -20399 20400 -20401 660 20403 0 -20399 20400 -20401 660 -20404 0 c -2-1 --> break c ( b^{132, 5}_2 ∧ b^{132, 5}_1 ∧ -b^{132, 5}_0 ∧ -p_660) -> break c in CNF: c -b^{132, 5}_2 ∨ -b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ p_660 ∨ break c in DIMACS: -20399 -20400 20401 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{132, 5}_2 ∧ -b^{132, 5}_1 ∧ -b^{132, 5}_0 ∧ true) c in CNF: c -b^{132, 5}_2 ∨ b^{132, 5}_1 ∨ b^{132, 5}_0 ∨ false c in DIMACS: -20399 20400 20401 0 c 3 does not represent an automaton state. c -(-b^{132, 5}_2 ∧ b^{132, 5}_1 ∧ b^{132, 5}_0 ∧ true) c in CNF: c b^{132, 5}_2 ∨ -b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ false c in DIMACS: 20399 -20400 -20401 0 c -3 does not represent an automaton state. c -( b^{132, 5}_2 ∧ b^{132, 5}_1 ∧ b^{132, 5}_0 ∧ true) c in CNF: c -b^{132, 5}_2 ∨ -b^{132, 5}_1 ∨ -b^{132, 5}_0 ∨ false c in DIMACS: -20399 -20400 -20401 0 c i = 6 c -2+1 --> -1 c ( b^{132, 6}_2 ∧ b^{132, 6}_1 ∧ -b^{132, 6}_0 ∧ p_792) -> ( b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ b^{132, 7}_0) c in CNF: c -b^{132, 6}_2 ∨ -b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ -p_792 ∨ b^{132, 7}_2 c -b^{132, 6}_2 ∨ -b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ -p_792 ∨ -b^{132, 7}_1 c -b^{132, 6}_2 ∨ -b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ -p_792 ∨ b^{132, 7}_0 c in DIMACS: -20402 -20403 20404 -792 20405 0 -20402 -20403 20404 -792 -20406 0 -20402 -20403 20404 -792 20407 0 c -1+1 --> 0 c ( b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ b^{132, 6}_0 ∧ p_792) -> (-b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ -b^{132, 7}_0) c in CNF: c -b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ -p_792 ∨ -b^{132, 7}_2 c -b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ -p_792 ∨ -b^{132, 7}_1 c -b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ -p_792 ∨ -b^{132, 7}_0 c in DIMACS: -20402 20403 -20404 -792 -20405 0 -20402 20403 -20404 -792 -20406 0 -20402 20403 -20404 -792 -20407 0 c 0+1 --> 1 c (-b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ -b^{132, 6}_0 ∧ p_792) -> (-b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ b^{132, 7}_0) c in CNF: c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ -p_792 ∨ -b^{132, 7}_2 c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ -p_792 ∨ -b^{132, 7}_1 c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ -p_792 ∨ b^{132, 7}_0 c in DIMACS: 20402 20403 20404 -792 -20405 0 20402 20403 20404 -792 -20406 0 20402 20403 20404 -792 20407 0 c 1+1 --> 2 c (-b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ b^{132, 6}_0 ∧ p_792) -> (-b^{132, 7}_2 ∧ b^{132, 7}_1 ∧ -b^{132, 7}_0) c in CNF: c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ -p_792 ∨ -b^{132, 7}_2 c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ -p_792 ∨ b^{132, 7}_1 c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ -p_792 ∨ -b^{132, 7}_0 c in DIMACS: 20402 20403 -20404 -792 -20405 0 20402 20403 -20404 -792 20406 0 20402 20403 -20404 -792 -20407 0 c 2+1 --> break c (-b^{132, 6}_2 ∧ b^{132, 6}_1 ∧ -b^{132, 6}_0 ∧ p_792) -> break c in CNF: c b^{132, 6}_2 ∨ -b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ -p_792 ∨ break c in DIMACS: 20402 -20403 20404 -792 1162 0 c 2-1 --> 1 c (-b^{132, 6}_2 ∧ b^{132, 6}_1 ∧ -b^{132, 6}_0 ∧ -p_792) -> (-b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ b^{132, 7}_0) c in CNF: c b^{132, 6}_2 ∨ -b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ p_792 ∨ -b^{132, 7}_2 c b^{132, 6}_2 ∨ -b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ p_792 ∨ -b^{132, 7}_1 c b^{132, 6}_2 ∨ -b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ p_792 ∨ b^{132, 7}_0 c in DIMACS: 20402 -20403 20404 792 -20405 0 20402 -20403 20404 792 -20406 0 20402 -20403 20404 792 20407 0 c 1-1 --> 0 c (-b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ b^{132, 6}_0 ∧ -p_792) -> (-b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ -b^{132, 7}_0) c in CNF: c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ p_792 ∨ -b^{132, 7}_2 c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ p_792 ∨ -b^{132, 7}_1 c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ p_792 ∨ -b^{132, 7}_0 c in DIMACS: 20402 20403 -20404 792 -20405 0 20402 20403 -20404 792 -20406 0 20402 20403 -20404 792 -20407 0 c 0-1 --> -1 c (-b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ -b^{132, 6}_0 ∧ -p_792) -> ( b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ b^{132, 7}_0) c in CNF: c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ p_792 ∨ b^{132, 7}_2 c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ p_792 ∨ -b^{132, 7}_1 c b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ p_792 ∨ b^{132, 7}_0 c in DIMACS: 20402 20403 20404 792 20405 0 20402 20403 20404 792 -20406 0 20402 20403 20404 792 20407 0 c -1-1 --> -2 c ( b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ b^{132, 6}_0 ∧ -p_792) -> ( b^{132, 7}_2 ∧ b^{132, 7}_1 ∧ -b^{132, 7}_0) c in CNF: c -b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ p_792 ∨ b^{132, 7}_2 c -b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ p_792 ∨ b^{132, 7}_1 c -b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ p_792 ∨ -b^{132, 7}_0 c in DIMACS: -20402 20403 -20404 792 20405 0 -20402 20403 -20404 792 20406 0 -20402 20403 -20404 792 -20407 0 c -2-1 --> break c ( b^{132, 6}_2 ∧ b^{132, 6}_1 ∧ -b^{132, 6}_0 ∧ -p_792) -> break c in CNF: c -b^{132, 6}_2 ∨ -b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ p_792 ∨ break c in DIMACS: -20402 -20403 20404 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{132, 6}_2 ∧ -b^{132, 6}_1 ∧ -b^{132, 6}_0 ∧ true) c in CNF: c -b^{132, 6}_2 ∨ b^{132, 6}_1 ∨ b^{132, 6}_0 ∨ false c in DIMACS: -20402 20403 20404 0 c 3 does not represent an automaton state. c -(-b^{132, 6}_2 ∧ b^{132, 6}_1 ∧ b^{132, 6}_0 ∧ true) c in CNF: c b^{132, 6}_2 ∨ -b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ false c in DIMACS: 20402 -20403 -20404 0 c -3 does not represent an automaton state. c -( b^{132, 6}_2 ∧ b^{132, 6}_1 ∧ b^{132, 6}_0 ∧ true) c in CNF: c -b^{132, 6}_2 ∨ -b^{132, 6}_1 ∨ -b^{132, 6}_0 ∨ false c in DIMACS: -20402 -20403 -20404 0 c i = 7 c -2+1 --> -1 c ( b^{132, 7}_2 ∧ b^{132, 7}_1 ∧ -b^{132, 7}_0 ∧ p_924) -> ( b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ b^{132, 8}_0) c in CNF: c -b^{132, 7}_2 ∨ -b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ -p_924 ∨ b^{132, 8}_2 c -b^{132, 7}_2 ∨ -b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ -p_924 ∨ -b^{132, 8}_1 c -b^{132, 7}_2 ∨ -b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ -p_924 ∨ b^{132, 8}_0 c in DIMACS: -20405 -20406 20407 -924 20408 0 -20405 -20406 20407 -924 -20409 0 -20405 -20406 20407 -924 20410 0 c -1+1 --> 0 c ( b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ b^{132, 7}_0 ∧ p_924) -> (-b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ -b^{132, 8}_0) c in CNF: c -b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ -p_924 ∨ -b^{132, 8}_2 c -b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ -p_924 ∨ -b^{132, 8}_1 c -b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ -p_924 ∨ -b^{132, 8}_0 c in DIMACS: -20405 20406 -20407 -924 -20408 0 -20405 20406 -20407 -924 -20409 0 -20405 20406 -20407 -924 -20410 0 c 0+1 --> 1 c (-b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ -b^{132, 7}_0 ∧ p_924) -> (-b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ b^{132, 8}_0) c in CNF: c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ -p_924 ∨ -b^{132, 8}_2 c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ -p_924 ∨ -b^{132, 8}_1 c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ -p_924 ∨ b^{132, 8}_0 c in DIMACS: 20405 20406 20407 -924 -20408 0 20405 20406 20407 -924 -20409 0 20405 20406 20407 -924 20410 0 c 1+1 --> 2 c (-b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ b^{132, 7}_0 ∧ p_924) -> (-b^{132, 8}_2 ∧ b^{132, 8}_1 ∧ -b^{132, 8}_0) c in CNF: c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ -p_924 ∨ -b^{132, 8}_2 c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ -p_924 ∨ b^{132, 8}_1 c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ -p_924 ∨ -b^{132, 8}_0 c in DIMACS: 20405 20406 -20407 -924 -20408 0 20405 20406 -20407 -924 20409 0 20405 20406 -20407 -924 -20410 0 c 2+1 --> break c (-b^{132, 7}_2 ∧ b^{132, 7}_1 ∧ -b^{132, 7}_0 ∧ p_924) -> break c in CNF: c b^{132, 7}_2 ∨ -b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ -p_924 ∨ break c in DIMACS: 20405 -20406 20407 -924 1162 0 c 2-1 --> 1 c (-b^{132, 7}_2 ∧ b^{132, 7}_1 ∧ -b^{132, 7}_0 ∧ -p_924) -> (-b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ b^{132, 8}_0) c in CNF: c b^{132, 7}_2 ∨ -b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ p_924 ∨ -b^{132, 8}_2 c b^{132, 7}_2 ∨ -b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ p_924 ∨ -b^{132, 8}_1 c b^{132, 7}_2 ∨ -b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ p_924 ∨ b^{132, 8}_0 c in DIMACS: 20405 -20406 20407 924 -20408 0 20405 -20406 20407 924 -20409 0 20405 -20406 20407 924 20410 0 c 1-1 --> 0 c (-b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ b^{132, 7}_0 ∧ -p_924) -> (-b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ -b^{132, 8}_0) c in CNF: c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ p_924 ∨ -b^{132, 8}_2 c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ p_924 ∨ -b^{132, 8}_1 c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ p_924 ∨ -b^{132, 8}_0 c in DIMACS: 20405 20406 -20407 924 -20408 0 20405 20406 -20407 924 -20409 0 20405 20406 -20407 924 -20410 0 c 0-1 --> -1 c (-b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ -b^{132, 7}_0 ∧ -p_924) -> ( b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ b^{132, 8}_0) c in CNF: c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ p_924 ∨ b^{132, 8}_2 c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ p_924 ∨ -b^{132, 8}_1 c b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ p_924 ∨ b^{132, 8}_0 c in DIMACS: 20405 20406 20407 924 20408 0 20405 20406 20407 924 -20409 0 20405 20406 20407 924 20410 0 c -1-1 --> -2 c ( b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ b^{132, 7}_0 ∧ -p_924) -> ( b^{132, 8}_2 ∧ b^{132, 8}_1 ∧ -b^{132, 8}_0) c in CNF: c -b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ p_924 ∨ b^{132, 8}_2 c -b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ p_924 ∨ b^{132, 8}_1 c -b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ p_924 ∨ -b^{132, 8}_0 c in DIMACS: -20405 20406 -20407 924 20408 0 -20405 20406 -20407 924 20409 0 -20405 20406 -20407 924 -20410 0 c -2-1 --> break c ( b^{132, 7}_2 ∧ b^{132, 7}_1 ∧ -b^{132, 7}_0 ∧ -p_924) -> break c in CNF: c -b^{132, 7}_2 ∨ -b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ p_924 ∨ break c in DIMACS: -20405 -20406 20407 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{132, 7}_2 ∧ -b^{132, 7}_1 ∧ -b^{132, 7}_0 ∧ true) c in CNF: c -b^{132, 7}_2 ∨ b^{132, 7}_1 ∨ b^{132, 7}_0 ∨ false c in DIMACS: -20405 20406 20407 0 c 3 does not represent an automaton state. c -(-b^{132, 7}_2 ∧ b^{132, 7}_1 ∧ b^{132, 7}_0 ∧ true) c in CNF: c b^{132, 7}_2 ∨ -b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ false c in DIMACS: 20405 -20406 -20407 0 c -3 does not represent an automaton state. c -( b^{132, 7}_2 ∧ b^{132, 7}_1 ∧ b^{132, 7}_0 ∧ true) c in CNF: c -b^{132, 7}_2 ∨ -b^{132, 7}_1 ∨ -b^{132, 7}_0 ∨ false c in DIMACS: -20405 -20406 -20407 0 c i = 8 c -2+1 --> -1 c ( b^{132, 8}_2 ∧ b^{132, 8}_1 ∧ -b^{132, 8}_0 ∧ p_1056) -> ( b^{132, 9}_2 ∧ -b^{132, 9}_1 ∧ b^{132, 9}_0) c in CNF: c -b^{132, 8}_2 ∨ -b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ -p_1056 ∨ b^{132, 9}_2 c -b^{132, 8}_2 ∨ -b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ -p_1056 ∨ -b^{132, 9}_1 c -b^{132, 8}_2 ∨ -b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ -p_1056 ∨ b^{132, 9}_0 c in DIMACS: -20408 -20409 20410 -1056 20411 0 -20408 -20409 20410 -1056 -20412 0 -20408 -20409 20410 -1056 20413 0 c -1+1 --> 0 c ( b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ b^{132, 8}_0 ∧ p_1056) -> (-b^{132, 9}_2 ∧ -b^{132, 9}_1 ∧ -b^{132, 9}_0) c in CNF: c -b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ -p_1056 ∨ -b^{132, 9}_2 c -b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ -p_1056 ∨ -b^{132, 9}_1 c -b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ -p_1056 ∨ -b^{132, 9}_0 c in DIMACS: -20408 20409 -20410 -1056 -20411 0 -20408 20409 -20410 -1056 -20412 0 -20408 20409 -20410 -1056 -20413 0 c 0+1 --> 1 c (-b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ -b^{132, 8}_0 ∧ p_1056) -> (-b^{132, 9}_2 ∧ -b^{132, 9}_1 ∧ b^{132, 9}_0) c in CNF: c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ -p_1056 ∨ -b^{132, 9}_2 c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ -p_1056 ∨ -b^{132, 9}_1 c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ -p_1056 ∨ b^{132, 9}_0 c in DIMACS: 20408 20409 20410 -1056 -20411 0 20408 20409 20410 -1056 -20412 0 20408 20409 20410 -1056 20413 0 c 1+1 --> 2 c (-b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ b^{132, 8}_0 ∧ p_1056) -> (-b^{132, 9}_2 ∧ b^{132, 9}_1 ∧ -b^{132, 9}_0) c in CNF: c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ -p_1056 ∨ -b^{132, 9}_2 c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ -p_1056 ∨ b^{132, 9}_1 c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ -p_1056 ∨ -b^{132, 9}_0 c in DIMACS: 20408 20409 -20410 -1056 -20411 0 20408 20409 -20410 -1056 20412 0 20408 20409 -20410 -1056 -20413 0 c 2+1 --> break c (-b^{132, 8}_2 ∧ b^{132, 8}_1 ∧ -b^{132, 8}_0 ∧ p_1056) -> break c in CNF: c b^{132, 8}_2 ∨ -b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ -p_1056 ∨ break c in DIMACS: 20408 -20409 20410 -1056 1162 0 c 2-1 --> 1 c (-b^{132, 8}_2 ∧ b^{132, 8}_1 ∧ -b^{132, 8}_0 ∧ -p_1056) -> (-b^{132, 9}_2 ∧ -b^{132, 9}_1 ∧ b^{132, 9}_0) c in CNF: c b^{132, 8}_2 ∨ -b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ p_1056 ∨ -b^{132, 9}_2 c b^{132, 8}_2 ∨ -b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ p_1056 ∨ -b^{132, 9}_1 c b^{132, 8}_2 ∨ -b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ p_1056 ∨ b^{132, 9}_0 c in DIMACS: 20408 -20409 20410 1056 -20411 0 20408 -20409 20410 1056 -20412 0 20408 -20409 20410 1056 20413 0 c 1-1 --> 0 c (-b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ b^{132, 8}_0 ∧ -p_1056) -> (-b^{132, 9}_2 ∧ -b^{132, 9}_1 ∧ -b^{132, 9}_0) c in CNF: c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ p_1056 ∨ -b^{132, 9}_2 c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ p_1056 ∨ -b^{132, 9}_1 c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ p_1056 ∨ -b^{132, 9}_0 c in DIMACS: 20408 20409 -20410 1056 -20411 0 20408 20409 -20410 1056 -20412 0 20408 20409 -20410 1056 -20413 0 c 0-1 --> -1 c (-b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ -b^{132, 8}_0 ∧ -p_1056) -> ( b^{132, 9}_2 ∧ -b^{132, 9}_1 ∧ b^{132, 9}_0) c in CNF: c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ p_1056 ∨ b^{132, 9}_2 c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ p_1056 ∨ -b^{132, 9}_1 c b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ p_1056 ∨ b^{132, 9}_0 c in DIMACS: 20408 20409 20410 1056 20411 0 20408 20409 20410 1056 -20412 0 20408 20409 20410 1056 20413 0 c -1-1 --> -2 c ( b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ b^{132, 8}_0 ∧ -p_1056) -> ( b^{132, 9}_2 ∧ b^{132, 9}_1 ∧ -b^{132, 9}_0) c in CNF: c -b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ p_1056 ∨ b^{132, 9}_2 c -b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ p_1056 ∨ b^{132, 9}_1 c -b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ p_1056 ∨ -b^{132, 9}_0 c in DIMACS: -20408 20409 -20410 1056 20411 0 -20408 20409 -20410 1056 20412 0 -20408 20409 -20410 1056 -20413 0 c -2-1 --> break c ( b^{132, 8}_2 ∧ b^{132, 8}_1 ∧ -b^{132, 8}_0 ∧ -p_1056) -> break c in CNF: c -b^{132, 8}_2 ∨ -b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ p_1056 ∨ break c in DIMACS: -20408 -20409 20410 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{132, 8}_2 ∧ -b^{132, 8}_1 ∧ -b^{132, 8}_0 ∧ true) c in CNF: c -b^{132, 8}_2 ∨ b^{132, 8}_1 ∨ b^{132, 8}_0 ∨ false c in DIMACS: -20408 20409 20410 0 c 3 does not represent an automaton state. c -(-b^{132, 8}_2 ∧ b^{132, 8}_1 ∧ b^{132, 8}_0 ∧ true) c in CNF: c b^{132, 8}_2 ∨ -b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ false c in DIMACS: 20408 -20409 -20410 0 c -3 does not represent an automaton state. c -( b^{132, 8}_2 ∧ b^{132, 8}_1 ∧ b^{132, 8}_0 ∧ true) c in CNF: c -b^{132, 8}_2 ∨ -b^{132, 8}_1 ∨ -b^{132, 8}_0 ∨ false c in DIMACS: -20408 -20409 -20410 0 c INIT for k = 133 c -b^{133, 1}_2 c -b^{133, 1}_1 c -b^{133, 1}_0 c in DIMACS: -20414 0 -20415 0 -20416 0 c Transitions for k = 133 c i = 1 c -2+1 --> -1 c ( b^{133, 1}_2 ∧ b^{133, 1}_1 ∧ -b^{133, 1}_0 ∧ p_133) -> ( b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ b^{133, 2}_0) c in CNF: c -b^{133, 1}_2 ∨ -b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ -p_133 ∨ b^{133, 2}_2 c -b^{133, 1}_2 ∨ -b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ -p_133 ∨ -b^{133, 2}_1 c -b^{133, 1}_2 ∨ -b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ -p_133 ∨ b^{133, 2}_0 c in DIMACS: -20414 -20415 20416 -133 20417 0 -20414 -20415 20416 -133 -20418 0 -20414 -20415 20416 -133 20419 0 c -1+1 --> 0 c ( b^{133, 1}_2 ∧ -b^{133, 1}_1 ∧ b^{133, 1}_0 ∧ p_133) -> (-b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ -b^{133, 2}_0) c in CNF: c -b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ -p_133 ∨ -b^{133, 2}_2 c -b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ -p_133 ∨ -b^{133, 2}_1 c -b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ -p_133 ∨ -b^{133, 2}_0 c in DIMACS: -20414 20415 -20416 -133 -20417 0 -20414 20415 -20416 -133 -20418 0 -20414 20415 -20416 -133 -20419 0 c 0+1 --> 1 c (-b^{133, 1}_2 ∧ -b^{133, 1}_1 ∧ -b^{133, 1}_0 ∧ p_133) -> (-b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ b^{133, 2}_0) c in CNF: c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ -p_133 ∨ -b^{133, 2}_2 c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ -p_133 ∨ -b^{133, 2}_1 c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ -p_133 ∨ b^{133, 2}_0 c in DIMACS: 20414 20415 20416 -133 -20417 0 20414 20415 20416 -133 -20418 0 20414 20415 20416 -133 20419 0 c 1+1 --> 2 c (-b^{133, 1}_2 ∧ -b^{133, 1}_1 ∧ b^{133, 1}_0 ∧ p_133) -> (-b^{133, 2}_2 ∧ b^{133, 2}_1 ∧ -b^{133, 2}_0) c in CNF: c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ -p_133 ∨ -b^{133, 2}_2 c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ -p_133 ∨ b^{133, 2}_1 c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ -p_133 ∨ -b^{133, 2}_0 c in DIMACS: 20414 20415 -20416 -133 -20417 0 20414 20415 -20416 -133 20418 0 20414 20415 -20416 -133 -20419 0 c 2+1 --> break c (-b^{133, 1}_2 ∧ b^{133, 1}_1 ∧ -b^{133, 1}_0 ∧ p_133) -> break c in CNF: c b^{133, 1}_2 ∨ -b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ -p_133 ∨ break c in DIMACS: 20414 -20415 20416 -133 1162 0 c 2-1 --> 1 c (-b^{133, 1}_2 ∧ b^{133, 1}_1 ∧ -b^{133, 1}_0 ∧ -p_133) -> (-b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ b^{133, 2}_0) c in CNF: c b^{133, 1}_2 ∨ -b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ p_133 ∨ -b^{133, 2}_2 c b^{133, 1}_2 ∨ -b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ p_133 ∨ -b^{133, 2}_1 c b^{133, 1}_2 ∨ -b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ p_133 ∨ b^{133, 2}_0 c in DIMACS: 20414 -20415 20416 133 -20417 0 20414 -20415 20416 133 -20418 0 20414 -20415 20416 133 20419 0 c 1-1 --> 0 c (-b^{133, 1}_2 ∧ -b^{133, 1}_1 ∧ b^{133, 1}_0 ∧ -p_133) -> (-b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ -b^{133, 2}_0) c in CNF: c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ p_133 ∨ -b^{133, 2}_2 c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ p_133 ∨ -b^{133, 2}_1 c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ p_133 ∨ -b^{133, 2}_0 c in DIMACS: 20414 20415 -20416 133 -20417 0 20414 20415 -20416 133 -20418 0 20414 20415 -20416 133 -20419 0 c 0-1 --> -1 c (-b^{133, 1}_2 ∧ -b^{133, 1}_1 ∧ -b^{133, 1}_0 ∧ -p_133) -> ( b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ b^{133, 2}_0) c in CNF: c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ p_133 ∨ b^{133, 2}_2 c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ p_133 ∨ -b^{133, 2}_1 c b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ p_133 ∨ b^{133, 2}_0 c in DIMACS: 20414 20415 20416 133 20417 0 20414 20415 20416 133 -20418 0 20414 20415 20416 133 20419 0 c -1-1 --> -2 c ( b^{133, 1}_2 ∧ -b^{133, 1}_1 ∧ b^{133, 1}_0 ∧ -p_133) -> ( b^{133, 2}_2 ∧ b^{133, 2}_1 ∧ -b^{133, 2}_0) c in CNF: c -b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ p_133 ∨ b^{133, 2}_2 c -b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ p_133 ∨ b^{133, 2}_1 c -b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ p_133 ∨ -b^{133, 2}_0 c in DIMACS: -20414 20415 -20416 133 20417 0 -20414 20415 -20416 133 20418 0 -20414 20415 -20416 133 -20419 0 c -2-1 --> break c ( b^{133, 1}_2 ∧ b^{133, 1}_1 ∧ -b^{133, 1}_0 ∧ -p_133) -> break c in CNF: c -b^{133, 1}_2 ∨ -b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ p_133 ∨ break c in DIMACS: -20414 -20415 20416 133 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{133, 1}_2 ∧ -b^{133, 1}_1 ∧ -b^{133, 1}_0 ∧ true) c in CNF: c -b^{133, 1}_2 ∨ b^{133, 1}_1 ∨ b^{133, 1}_0 ∨ false c in DIMACS: -20414 20415 20416 0 c 3 does not represent an automaton state. c -(-b^{133, 1}_2 ∧ b^{133, 1}_1 ∧ b^{133, 1}_0 ∧ true) c in CNF: c b^{133, 1}_2 ∨ -b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ false c in DIMACS: 20414 -20415 -20416 0 c -3 does not represent an automaton state. c -( b^{133, 1}_2 ∧ b^{133, 1}_1 ∧ b^{133, 1}_0 ∧ true) c in CNF: c -b^{133, 1}_2 ∨ -b^{133, 1}_1 ∨ -b^{133, 1}_0 ∨ false c in DIMACS: -20414 -20415 -20416 0 c i = 2 c -2+1 --> -1 c ( b^{133, 2}_2 ∧ b^{133, 2}_1 ∧ -b^{133, 2}_0 ∧ p_266) -> ( b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ b^{133, 3}_0) c in CNF: c -b^{133, 2}_2 ∨ -b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ -p_266 ∨ b^{133, 3}_2 c -b^{133, 2}_2 ∨ -b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ -p_266 ∨ -b^{133, 3}_1 c -b^{133, 2}_2 ∨ -b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ -p_266 ∨ b^{133, 3}_0 c in DIMACS: -20417 -20418 20419 -266 20420 0 -20417 -20418 20419 -266 -20421 0 -20417 -20418 20419 -266 20422 0 c -1+1 --> 0 c ( b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ b^{133, 2}_0 ∧ p_266) -> (-b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ -b^{133, 3}_0) c in CNF: c -b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ -p_266 ∨ -b^{133, 3}_2 c -b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ -p_266 ∨ -b^{133, 3}_1 c -b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ -p_266 ∨ -b^{133, 3}_0 c in DIMACS: -20417 20418 -20419 -266 -20420 0 -20417 20418 -20419 -266 -20421 0 -20417 20418 -20419 -266 -20422 0 c 0+1 --> 1 c (-b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ -b^{133, 2}_0 ∧ p_266) -> (-b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ b^{133, 3}_0) c in CNF: c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ -p_266 ∨ -b^{133, 3}_2 c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ -p_266 ∨ -b^{133, 3}_1 c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ -p_266 ∨ b^{133, 3}_0 c in DIMACS: 20417 20418 20419 -266 -20420 0 20417 20418 20419 -266 -20421 0 20417 20418 20419 -266 20422 0 c 1+1 --> 2 c (-b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ b^{133, 2}_0 ∧ p_266) -> (-b^{133, 3}_2 ∧ b^{133, 3}_1 ∧ -b^{133, 3}_0) c in CNF: c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ -p_266 ∨ -b^{133, 3}_2 c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ -p_266 ∨ b^{133, 3}_1 c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ -p_266 ∨ -b^{133, 3}_0 c in DIMACS: 20417 20418 -20419 -266 -20420 0 20417 20418 -20419 -266 20421 0 20417 20418 -20419 -266 -20422 0 c 2+1 --> break c (-b^{133, 2}_2 ∧ b^{133, 2}_1 ∧ -b^{133, 2}_0 ∧ p_266) -> break c in CNF: c b^{133, 2}_2 ∨ -b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ -p_266 ∨ break c in DIMACS: 20417 -20418 20419 -266 1162 0 c 2-1 --> 1 c (-b^{133, 2}_2 ∧ b^{133, 2}_1 ∧ -b^{133, 2}_0 ∧ -p_266) -> (-b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ b^{133, 3}_0) c in CNF: c b^{133, 2}_2 ∨ -b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ p_266 ∨ -b^{133, 3}_2 c b^{133, 2}_2 ∨ -b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ p_266 ∨ -b^{133, 3}_1 c b^{133, 2}_2 ∨ -b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ p_266 ∨ b^{133, 3}_0 c in DIMACS: 20417 -20418 20419 266 -20420 0 20417 -20418 20419 266 -20421 0 20417 -20418 20419 266 20422 0 c 1-1 --> 0 c (-b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ b^{133, 2}_0 ∧ -p_266) -> (-b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ -b^{133, 3}_0) c in CNF: c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ p_266 ∨ -b^{133, 3}_2 c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ p_266 ∨ -b^{133, 3}_1 c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ p_266 ∨ -b^{133, 3}_0 c in DIMACS: 20417 20418 -20419 266 -20420 0 20417 20418 -20419 266 -20421 0 20417 20418 -20419 266 -20422 0 c 0-1 --> -1 c (-b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ -b^{133, 2}_0 ∧ -p_266) -> ( b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ b^{133, 3}_0) c in CNF: c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ p_266 ∨ b^{133, 3}_2 c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ p_266 ∨ -b^{133, 3}_1 c b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ p_266 ∨ b^{133, 3}_0 c in DIMACS: 20417 20418 20419 266 20420 0 20417 20418 20419 266 -20421 0 20417 20418 20419 266 20422 0 c -1-1 --> -2 c ( b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ b^{133, 2}_0 ∧ -p_266) -> ( b^{133, 3}_2 ∧ b^{133, 3}_1 ∧ -b^{133, 3}_0) c in CNF: c -b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ p_266 ∨ b^{133, 3}_2 c -b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ p_266 ∨ b^{133, 3}_1 c -b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ p_266 ∨ -b^{133, 3}_0 c in DIMACS: -20417 20418 -20419 266 20420 0 -20417 20418 -20419 266 20421 0 -20417 20418 -20419 266 -20422 0 c -2-1 --> break c ( b^{133, 2}_2 ∧ b^{133, 2}_1 ∧ -b^{133, 2}_0 ∧ -p_266) -> break c in CNF: c -b^{133, 2}_2 ∨ -b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ p_266 ∨ break c in DIMACS: -20417 -20418 20419 266 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{133, 2}_2 ∧ -b^{133, 2}_1 ∧ -b^{133, 2}_0 ∧ true) c in CNF: c -b^{133, 2}_2 ∨ b^{133, 2}_1 ∨ b^{133, 2}_0 ∨ false c in DIMACS: -20417 20418 20419 0 c 3 does not represent an automaton state. c -(-b^{133, 2}_2 ∧ b^{133, 2}_1 ∧ b^{133, 2}_0 ∧ true) c in CNF: c b^{133, 2}_2 ∨ -b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ false c in DIMACS: 20417 -20418 -20419 0 c -3 does not represent an automaton state. c -( b^{133, 2}_2 ∧ b^{133, 2}_1 ∧ b^{133, 2}_0 ∧ true) c in CNF: c -b^{133, 2}_2 ∨ -b^{133, 2}_1 ∨ -b^{133, 2}_0 ∨ false c in DIMACS: -20417 -20418 -20419 0 c i = 3 c -2+1 --> -1 c ( b^{133, 3}_2 ∧ b^{133, 3}_1 ∧ -b^{133, 3}_0 ∧ p_399) -> ( b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ b^{133, 4}_0) c in CNF: c -b^{133, 3}_2 ∨ -b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ -p_399 ∨ b^{133, 4}_2 c -b^{133, 3}_2 ∨ -b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ -p_399 ∨ -b^{133, 4}_1 c -b^{133, 3}_2 ∨ -b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ -p_399 ∨ b^{133, 4}_0 c in DIMACS: -20420 -20421 20422 -399 20423 0 -20420 -20421 20422 -399 -20424 0 -20420 -20421 20422 -399 20425 0 c -1+1 --> 0 c ( b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ b^{133, 3}_0 ∧ p_399) -> (-b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ -b^{133, 4}_0) c in CNF: c -b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ -p_399 ∨ -b^{133, 4}_2 c -b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ -p_399 ∨ -b^{133, 4}_1 c -b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ -p_399 ∨ -b^{133, 4}_0 c in DIMACS: -20420 20421 -20422 -399 -20423 0 -20420 20421 -20422 -399 -20424 0 -20420 20421 -20422 -399 -20425 0 c 0+1 --> 1 c (-b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ -b^{133, 3}_0 ∧ p_399) -> (-b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ b^{133, 4}_0) c in CNF: c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ -p_399 ∨ -b^{133, 4}_2 c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ -p_399 ∨ -b^{133, 4}_1 c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ -p_399 ∨ b^{133, 4}_0 c in DIMACS: 20420 20421 20422 -399 -20423 0 20420 20421 20422 -399 -20424 0 20420 20421 20422 -399 20425 0 c 1+1 --> 2 c (-b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ b^{133, 3}_0 ∧ p_399) -> (-b^{133, 4}_2 ∧ b^{133, 4}_1 ∧ -b^{133, 4}_0) c in CNF: c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ -p_399 ∨ -b^{133, 4}_2 c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ -p_399 ∨ b^{133, 4}_1 c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ -p_399 ∨ -b^{133, 4}_0 c in DIMACS: 20420 20421 -20422 -399 -20423 0 20420 20421 -20422 -399 20424 0 20420 20421 -20422 -399 -20425 0 c 2+1 --> break c (-b^{133, 3}_2 ∧ b^{133, 3}_1 ∧ -b^{133, 3}_0 ∧ p_399) -> break c in CNF: c b^{133, 3}_2 ∨ -b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ -p_399 ∨ break c in DIMACS: 20420 -20421 20422 -399 1162 0 c 2-1 --> 1 c (-b^{133, 3}_2 ∧ b^{133, 3}_1 ∧ -b^{133, 3}_0 ∧ -p_399) -> (-b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ b^{133, 4}_0) c in CNF: c b^{133, 3}_2 ∨ -b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ p_399 ∨ -b^{133, 4}_2 c b^{133, 3}_2 ∨ -b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ p_399 ∨ -b^{133, 4}_1 c b^{133, 3}_2 ∨ -b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ p_399 ∨ b^{133, 4}_0 c in DIMACS: 20420 -20421 20422 399 -20423 0 20420 -20421 20422 399 -20424 0 20420 -20421 20422 399 20425 0 c 1-1 --> 0 c (-b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ b^{133, 3}_0 ∧ -p_399) -> (-b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ -b^{133, 4}_0) c in CNF: c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ p_399 ∨ -b^{133, 4}_2 c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ p_399 ∨ -b^{133, 4}_1 c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ p_399 ∨ -b^{133, 4}_0 c in DIMACS: 20420 20421 -20422 399 -20423 0 20420 20421 -20422 399 -20424 0 20420 20421 -20422 399 -20425 0 c 0-1 --> -1 c (-b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ -b^{133, 3}_0 ∧ -p_399) -> ( b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ b^{133, 4}_0) c in CNF: c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ p_399 ∨ b^{133, 4}_2 c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ p_399 ∨ -b^{133, 4}_1 c b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ p_399 ∨ b^{133, 4}_0 c in DIMACS: 20420 20421 20422 399 20423 0 20420 20421 20422 399 -20424 0 20420 20421 20422 399 20425 0 c -1-1 --> -2 c ( b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ b^{133, 3}_0 ∧ -p_399) -> ( b^{133, 4}_2 ∧ b^{133, 4}_1 ∧ -b^{133, 4}_0) c in CNF: c -b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ p_399 ∨ b^{133, 4}_2 c -b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ p_399 ∨ b^{133, 4}_1 c -b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ p_399 ∨ -b^{133, 4}_0 c in DIMACS: -20420 20421 -20422 399 20423 0 -20420 20421 -20422 399 20424 0 -20420 20421 -20422 399 -20425 0 c -2-1 --> break c ( b^{133, 3}_2 ∧ b^{133, 3}_1 ∧ -b^{133, 3}_0 ∧ -p_399) -> break c in CNF: c -b^{133, 3}_2 ∨ -b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ p_399 ∨ break c in DIMACS: -20420 -20421 20422 399 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{133, 3}_2 ∧ -b^{133, 3}_1 ∧ -b^{133, 3}_0 ∧ true) c in CNF: c -b^{133, 3}_2 ∨ b^{133, 3}_1 ∨ b^{133, 3}_0 ∨ false c in DIMACS: -20420 20421 20422 0 c 3 does not represent an automaton state. c -(-b^{133, 3}_2 ∧ b^{133, 3}_1 ∧ b^{133, 3}_0 ∧ true) c in CNF: c b^{133, 3}_2 ∨ -b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ false c in DIMACS: 20420 -20421 -20422 0 c -3 does not represent an automaton state. c -( b^{133, 3}_2 ∧ b^{133, 3}_1 ∧ b^{133, 3}_0 ∧ true) c in CNF: c -b^{133, 3}_2 ∨ -b^{133, 3}_1 ∨ -b^{133, 3}_0 ∨ false c in DIMACS: -20420 -20421 -20422 0 c i = 4 c -2+1 --> -1 c ( b^{133, 4}_2 ∧ b^{133, 4}_1 ∧ -b^{133, 4}_0 ∧ p_532) -> ( b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ b^{133, 5}_0) c in CNF: c -b^{133, 4}_2 ∨ -b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ -p_532 ∨ b^{133, 5}_2 c -b^{133, 4}_2 ∨ -b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ -p_532 ∨ -b^{133, 5}_1 c -b^{133, 4}_2 ∨ -b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ -p_532 ∨ b^{133, 5}_0 c in DIMACS: -20423 -20424 20425 -532 20426 0 -20423 -20424 20425 -532 -20427 0 -20423 -20424 20425 -532 20428 0 c -1+1 --> 0 c ( b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ b^{133, 4}_0 ∧ p_532) -> (-b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ -b^{133, 5}_0) c in CNF: c -b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ -p_532 ∨ -b^{133, 5}_2 c -b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ -p_532 ∨ -b^{133, 5}_1 c -b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ -p_532 ∨ -b^{133, 5}_0 c in DIMACS: -20423 20424 -20425 -532 -20426 0 -20423 20424 -20425 -532 -20427 0 -20423 20424 -20425 -532 -20428 0 c 0+1 --> 1 c (-b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ -b^{133, 4}_0 ∧ p_532) -> (-b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ b^{133, 5}_0) c in CNF: c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ -p_532 ∨ -b^{133, 5}_2 c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ -p_532 ∨ -b^{133, 5}_1 c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ -p_532 ∨ b^{133, 5}_0 c in DIMACS: 20423 20424 20425 -532 -20426 0 20423 20424 20425 -532 -20427 0 20423 20424 20425 -532 20428 0 c 1+1 --> 2 c (-b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ b^{133, 4}_0 ∧ p_532) -> (-b^{133, 5}_2 ∧ b^{133, 5}_1 ∧ -b^{133, 5}_0) c in CNF: c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ -p_532 ∨ -b^{133, 5}_2 c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ -p_532 ∨ b^{133, 5}_1 c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ -p_532 ∨ -b^{133, 5}_0 c in DIMACS: 20423 20424 -20425 -532 -20426 0 20423 20424 -20425 -532 20427 0 20423 20424 -20425 -532 -20428 0 c 2+1 --> break c (-b^{133, 4}_2 ∧ b^{133, 4}_1 ∧ -b^{133, 4}_0 ∧ p_532) -> break c in CNF: c b^{133, 4}_2 ∨ -b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ -p_532 ∨ break c in DIMACS: 20423 -20424 20425 -532 1162 0 c 2-1 --> 1 c (-b^{133, 4}_2 ∧ b^{133, 4}_1 ∧ -b^{133, 4}_0 ∧ -p_532) -> (-b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ b^{133, 5}_0) c in CNF: c b^{133, 4}_2 ∨ -b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ p_532 ∨ -b^{133, 5}_2 c b^{133, 4}_2 ∨ -b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ p_532 ∨ -b^{133, 5}_1 c b^{133, 4}_2 ∨ -b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ p_532 ∨ b^{133, 5}_0 c in DIMACS: 20423 -20424 20425 532 -20426 0 20423 -20424 20425 532 -20427 0 20423 -20424 20425 532 20428 0 c 1-1 --> 0 c (-b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ b^{133, 4}_0 ∧ -p_532) -> (-b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ -b^{133, 5}_0) c in CNF: c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ p_532 ∨ -b^{133, 5}_2 c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ p_532 ∨ -b^{133, 5}_1 c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ p_532 ∨ -b^{133, 5}_0 c in DIMACS: 20423 20424 -20425 532 -20426 0 20423 20424 -20425 532 -20427 0 20423 20424 -20425 532 -20428 0 c 0-1 --> -1 c (-b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ -b^{133, 4}_0 ∧ -p_532) -> ( b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ b^{133, 5}_0) c in CNF: c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ p_532 ∨ b^{133, 5}_2 c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ p_532 ∨ -b^{133, 5}_1 c b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ p_532 ∨ b^{133, 5}_0 c in DIMACS: 20423 20424 20425 532 20426 0 20423 20424 20425 532 -20427 0 20423 20424 20425 532 20428 0 c -1-1 --> -2 c ( b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ b^{133, 4}_0 ∧ -p_532) -> ( b^{133, 5}_2 ∧ b^{133, 5}_1 ∧ -b^{133, 5}_0) c in CNF: c -b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ p_532 ∨ b^{133, 5}_2 c -b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ p_532 ∨ b^{133, 5}_1 c -b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ p_532 ∨ -b^{133, 5}_0 c in DIMACS: -20423 20424 -20425 532 20426 0 -20423 20424 -20425 532 20427 0 -20423 20424 -20425 532 -20428 0 c -2-1 --> break c ( b^{133, 4}_2 ∧ b^{133, 4}_1 ∧ -b^{133, 4}_0 ∧ -p_532) -> break c in CNF: c -b^{133, 4}_2 ∨ -b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ p_532 ∨ break c in DIMACS: -20423 -20424 20425 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{133, 4}_2 ∧ -b^{133, 4}_1 ∧ -b^{133, 4}_0 ∧ true) c in CNF: c -b^{133, 4}_2 ∨ b^{133, 4}_1 ∨ b^{133, 4}_0 ∨ false c in DIMACS: -20423 20424 20425 0 c 3 does not represent an automaton state. c -(-b^{133, 4}_2 ∧ b^{133, 4}_1 ∧ b^{133, 4}_0 ∧ true) c in CNF: c b^{133, 4}_2 ∨ -b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ false c in DIMACS: 20423 -20424 -20425 0 c -3 does not represent an automaton state. c -( b^{133, 4}_2 ∧ b^{133, 4}_1 ∧ b^{133, 4}_0 ∧ true) c in CNF: c -b^{133, 4}_2 ∨ -b^{133, 4}_1 ∨ -b^{133, 4}_0 ∨ false c in DIMACS: -20423 -20424 -20425 0 c i = 5 c -2+1 --> -1 c ( b^{133, 5}_2 ∧ b^{133, 5}_1 ∧ -b^{133, 5}_0 ∧ p_665) -> ( b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ b^{133, 6}_0) c in CNF: c -b^{133, 5}_2 ∨ -b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ -p_665 ∨ b^{133, 6}_2 c -b^{133, 5}_2 ∨ -b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ -p_665 ∨ -b^{133, 6}_1 c -b^{133, 5}_2 ∨ -b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ -p_665 ∨ b^{133, 6}_0 c in DIMACS: -20426 -20427 20428 -665 20429 0 -20426 -20427 20428 -665 -20430 0 -20426 -20427 20428 -665 20431 0 c -1+1 --> 0 c ( b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ b^{133, 5}_0 ∧ p_665) -> (-b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ -b^{133, 6}_0) c in CNF: c -b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ -p_665 ∨ -b^{133, 6}_2 c -b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ -p_665 ∨ -b^{133, 6}_1 c -b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ -p_665 ∨ -b^{133, 6}_0 c in DIMACS: -20426 20427 -20428 -665 -20429 0 -20426 20427 -20428 -665 -20430 0 -20426 20427 -20428 -665 -20431 0 c 0+1 --> 1 c (-b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ -b^{133, 5}_0 ∧ p_665) -> (-b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ b^{133, 6}_0) c in CNF: c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ -p_665 ∨ -b^{133, 6}_2 c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ -p_665 ∨ -b^{133, 6}_1 c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ -p_665 ∨ b^{133, 6}_0 c in DIMACS: 20426 20427 20428 -665 -20429 0 20426 20427 20428 -665 -20430 0 20426 20427 20428 -665 20431 0 c 1+1 --> 2 c (-b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ b^{133, 5}_0 ∧ p_665) -> (-b^{133, 6}_2 ∧ b^{133, 6}_1 ∧ -b^{133, 6}_0) c in CNF: c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ -p_665 ∨ -b^{133, 6}_2 c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ -p_665 ∨ b^{133, 6}_1 c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ -p_665 ∨ -b^{133, 6}_0 c in DIMACS: 20426 20427 -20428 -665 -20429 0 20426 20427 -20428 -665 20430 0 20426 20427 -20428 -665 -20431 0 c 2+1 --> break c (-b^{133, 5}_2 ∧ b^{133, 5}_1 ∧ -b^{133, 5}_0 ∧ p_665) -> break c in CNF: c b^{133, 5}_2 ∨ -b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ -p_665 ∨ break c in DIMACS: 20426 -20427 20428 -665 1162 0 c 2-1 --> 1 c (-b^{133, 5}_2 ∧ b^{133, 5}_1 ∧ -b^{133, 5}_0 ∧ -p_665) -> (-b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ b^{133, 6}_0) c in CNF: c b^{133, 5}_2 ∨ -b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ p_665 ∨ -b^{133, 6}_2 c b^{133, 5}_2 ∨ -b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ p_665 ∨ -b^{133, 6}_1 c b^{133, 5}_2 ∨ -b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ p_665 ∨ b^{133, 6}_0 c in DIMACS: 20426 -20427 20428 665 -20429 0 20426 -20427 20428 665 -20430 0 20426 -20427 20428 665 20431 0 c 1-1 --> 0 c (-b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ b^{133, 5}_0 ∧ -p_665) -> (-b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ -b^{133, 6}_0) c in CNF: c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ p_665 ∨ -b^{133, 6}_2 c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ p_665 ∨ -b^{133, 6}_1 c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ p_665 ∨ -b^{133, 6}_0 c in DIMACS: 20426 20427 -20428 665 -20429 0 20426 20427 -20428 665 -20430 0 20426 20427 -20428 665 -20431 0 c 0-1 --> -1 c (-b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ -b^{133, 5}_0 ∧ -p_665) -> ( b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ b^{133, 6}_0) c in CNF: c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ p_665 ∨ b^{133, 6}_2 c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ p_665 ∨ -b^{133, 6}_1 c b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ p_665 ∨ b^{133, 6}_0 c in DIMACS: 20426 20427 20428 665 20429 0 20426 20427 20428 665 -20430 0 20426 20427 20428 665 20431 0 c -1-1 --> -2 c ( b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ b^{133, 5}_0 ∧ -p_665) -> ( b^{133, 6}_2 ∧ b^{133, 6}_1 ∧ -b^{133, 6}_0) c in CNF: c -b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ p_665 ∨ b^{133, 6}_2 c -b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ p_665 ∨ b^{133, 6}_1 c -b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ p_665 ∨ -b^{133, 6}_0 c in DIMACS: -20426 20427 -20428 665 20429 0 -20426 20427 -20428 665 20430 0 -20426 20427 -20428 665 -20431 0 c -2-1 --> break c ( b^{133, 5}_2 ∧ b^{133, 5}_1 ∧ -b^{133, 5}_0 ∧ -p_665) -> break c in CNF: c -b^{133, 5}_2 ∨ -b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ p_665 ∨ break c in DIMACS: -20426 -20427 20428 665 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{133, 5}_2 ∧ -b^{133, 5}_1 ∧ -b^{133, 5}_0 ∧ true) c in CNF: c -b^{133, 5}_2 ∨ b^{133, 5}_1 ∨ b^{133, 5}_0 ∨ false c in DIMACS: -20426 20427 20428 0 c 3 does not represent an automaton state. c -(-b^{133, 5}_2 ∧ b^{133, 5}_1 ∧ b^{133, 5}_0 ∧ true) c in CNF: c b^{133, 5}_2 ∨ -b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ false c in DIMACS: 20426 -20427 -20428 0 c -3 does not represent an automaton state. c -( b^{133, 5}_2 ∧ b^{133, 5}_1 ∧ b^{133, 5}_0 ∧ true) c in CNF: c -b^{133, 5}_2 ∨ -b^{133, 5}_1 ∨ -b^{133, 5}_0 ∨ false c in DIMACS: -20426 -20427 -20428 0 c i = 6 c -2+1 --> -1 c ( b^{133, 6}_2 ∧ b^{133, 6}_1 ∧ -b^{133, 6}_0 ∧ p_798) -> ( b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ b^{133, 7}_0) c in CNF: c -b^{133, 6}_2 ∨ -b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ -p_798 ∨ b^{133, 7}_2 c -b^{133, 6}_2 ∨ -b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ -p_798 ∨ -b^{133, 7}_1 c -b^{133, 6}_2 ∨ -b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ -p_798 ∨ b^{133, 7}_0 c in DIMACS: -20429 -20430 20431 -798 20432 0 -20429 -20430 20431 -798 -20433 0 -20429 -20430 20431 -798 20434 0 c -1+1 --> 0 c ( b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ b^{133, 6}_0 ∧ p_798) -> (-b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ -b^{133, 7}_0) c in CNF: c -b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ -p_798 ∨ -b^{133, 7}_2 c -b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ -p_798 ∨ -b^{133, 7}_1 c -b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ -p_798 ∨ -b^{133, 7}_0 c in DIMACS: -20429 20430 -20431 -798 -20432 0 -20429 20430 -20431 -798 -20433 0 -20429 20430 -20431 -798 -20434 0 c 0+1 --> 1 c (-b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ -b^{133, 6}_0 ∧ p_798) -> (-b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ b^{133, 7}_0) c in CNF: c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ -p_798 ∨ -b^{133, 7}_2 c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ -p_798 ∨ -b^{133, 7}_1 c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ -p_798 ∨ b^{133, 7}_0 c in DIMACS: 20429 20430 20431 -798 -20432 0 20429 20430 20431 -798 -20433 0 20429 20430 20431 -798 20434 0 c 1+1 --> 2 c (-b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ b^{133, 6}_0 ∧ p_798) -> (-b^{133, 7}_2 ∧ b^{133, 7}_1 ∧ -b^{133, 7}_0) c in CNF: c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ -p_798 ∨ -b^{133, 7}_2 c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ -p_798 ∨ b^{133, 7}_1 c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ -p_798 ∨ -b^{133, 7}_0 c in DIMACS: 20429 20430 -20431 -798 -20432 0 20429 20430 -20431 -798 20433 0 20429 20430 -20431 -798 -20434 0 c 2+1 --> break c (-b^{133, 6}_2 ∧ b^{133, 6}_1 ∧ -b^{133, 6}_0 ∧ p_798) -> break c in CNF: c b^{133, 6}_2 ∨ -b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ -p_798 ∨ break c in DIMACS: 20429 -20430 20431 -798 1162 0 c 2-1 --> 1 c (-b^{133, 6}_2 ∧ b^{133, 6}_1 ∧ -b^{133, 6}_0 ∧ -p_798) -> (-b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ b^{133, 7}_0) c in CNF: c b^{133, 6}_2 ∨ -b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ p_798 ∨ -b^{133, 7}_2 c b^{133, 6}_2 ∨ -b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ p_798 ∨ -b^{133, 7}_1 c b^{133, 6}_2 ∨ -b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ p_798 ∨ b^{133, 7}_0 c in DIMACS: 20429 -20430 20431 798 -20432 0 20429 -20430 20431 798 -20433 0 20429 -20430 20431 798 20434 0 c 1-1 --> 0 c (-b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ b^{133, 6}_0 ∧ -p_798) -> (-b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ -b^{133, 7}_0) c in CNF: c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ p_798 ∨ -b^{133, 7}_2 c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ p_798 ∨ -b^{133, 7}_1 c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ p_798 ∨ -b^{133, 7}_0 c in DIMACS: 20429 20430 -20431 798 -20432 0 20429 20430 -20431 798 -20433 0 20429 20430 -20431 798 -20434 0 c 0-1 --> -1 c (-b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ -b^{133, 6}_0 ∧ -p_798) -> ( b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ b^{133, 7}_0) c in CNF: c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ p_798 ∨ b^{133, 7}_2 c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ p_798 ∨ -b^{133, 7}_1 c b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ p_798 ∨ b^{133, 7}_0 c in DIMACS: 20429 20430 20431 798 20432 0 20429 20430 20431 798 -20433 0 20429 20430 20431 798 20434 0 c -1-1 --> -2 c ( b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ b^{133, 6}_0 ∧ -p_798) -> ( b^{133, 7}_2 ∧ b^{133, 7}_1 ∧ -b^{133, 7}_0) c in CNF: c -b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ p_798 ∨ b^{133, 7}_2 c -b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ p_798 ∨ b^{133, 7}_1 c -b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ p_798 ∨ -b^{133, 7}_0 c in DIMACS: -20429 20430 -20431 798 20432 0 -20429 20430 -20431 798 20433 0 -20429 20430 -20431 798 -20434 0 c -2-1 --> break c ( b^{133, 6}_2 ∧ b^{133, 6}_1 ∧ -b^{133, 6}_0 ∧ -p_798) -> break c in CNF: c -b^{133, 6}_2 ∨ -b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ p_798 ∨ break c in DIMACS: -20429 -20430 20431 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{133, 6}_2 ∧ -b^{133, 6}_1 ∧ -b^{133, 6}_0 ∧ true) c in CNF: c -b^{133, 6}_2 ∨ b^{133, 6}_1 ∨ b^{133, 6}_0 ∨ false c in DIMACS: -20429 20430 20431 0 c 3 does not represent an automaton state. c -(-b^{133, 6}_2 ∧ b^{133, 6}_1 ∧ b^{133, 6}_0 ∧ true) c in CNF: c b^{133, 6}_2 ∨ -b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ false c in DIMACS: 20429 -20430 -20431 0 c -3 does not represent an automaton state. c -( b^{133, 6}_2 ∧ b^{133, 6}_1 ∧ b^{133, 6}_0 ∧ true) c in CNF: c -b^{133, 6}_2 ∨ -b^{133, 6}_1 ∨ -b^{133, 6}_0 ∨ false c in DIMACS: -20429 -20430 -20431 0 c i = 7 c -2+1 --> -1 c ( b^{133, 7}_2 ∧ b^{133, 7}_1 ∧ -b^{133, 7}_0 ∧ p_931) -> ( b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ b^{133, 8}_0) c in CNF: c -b^{133, 7}_2 ∨ -b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ -p_931 ∨ b^{133, 8}_2 c -b^{133, 7}_2 ∨ -b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ -p_931 ∨ -b^{133, 8}_1 c -b^{133, 7}_2 ∨ -b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ -p_931 ∨ b^{133, 8}_0 c in DIMACS: -20432 -20433 20434 -931 20435 0 -20432 -20433 20434 -931 -20436 0 -20432 -20433 20434 -931 20437 0 c -1+1 --> 0 c ( b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ b^{133, 7}_0 ∧ p_931) -> (-b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ -b^{133, 8}_0) c in CNF: c -b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ -p_931 ∨ -b^{133, 8}_2 c -b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ -p_931 ∨ -b^{133, 8}_1 c -b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ -p_931 ∨ -b^{133, 8}_0 c in DIMACS: -20432 20433 -20434 -931 -20435 0 -20432 20433 -20434 -931 -20436 0 -20432 20433 -20434 -931 -20437 0 c 0+1 --> 1 c (-b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ -b^{133, 7}_0 ∧ p_931) -> (-b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ b^{133, 8}_0) c in CNF: c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ -p_931 ∨ -b^{133, 8}_2 c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ -p_931 ∨ -b^{133, 8}_1 c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ -p_931 ∨ b^{133, 8}_0 c in DIMACS: 20432 20433 20434 -931 -20435 0 20432 20433 20434 -931 -20436 0 20432 20433 20434 -931 20437 0 c 1+1 --> 2 c (-b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ b^{133, 7}_0 ∧ p_931) -> (-b^{133, 8}_2 ∧ b^{133, 8}_1 ∧ -b^{133, 8}_0) c in CNF: c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ -p_931 ∨ -b^{133, 8}_2 c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ -p_931 ∨ b^{133, 8}_1 c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ -p_931 ∨ -b^{133, 8}_0 c in DIMACS: 20432 20433 -20434 -931 -20435 0 20432 20433 -20434 -931 20436 0 20432 20433 -20434 -931 -20437 0 c 2+1 --> break c (-b^{133, 7}_2 ∧ b^{133, 7}_1 ∧ -b^{133, 7}_0 ∧ p_931) -> break c in CNF: c b^{133, 7}_2 ∨ -b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ -p_931 ∨ break c in DIMACS: 20432 -20433 20434 -931 1162 0 c 2-1 --> 1 c (-b^{133, 7}_2 ∧ b^{133, 7}_1 ∧ -b^{133, 7}_0 ∧ -p_931) -> (-b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ b^{133, 8}_0) c in CNF: c b^{133, 7}_2 ∨ -b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ p_931 ∨ -b^{133, 8}_2 c b^{133, 7}_2 ∨ -b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ p_931 ∨ -b^{133, 8}_1 c b^{133, 7}_2 ∨ -b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ p_931 ∨ b^{133, 8}_0 c in DIMACS: 20432 -20433 20434 931 -20435 0 20432 -20433 20434 931 -20436 0 20432 -20433 20434 931 20437 0 c 1-1 --> 0 c (-b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ b^{133, 7}_0 ∧ -p_931) -> (-b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ -b^{133, 8}_0) c in CNF: c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ p_931 ∨ -b^{133, 8}_2 c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ p_931 ∨ -b^{133, 8}_1 c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ p_931 ∨ -b^{133, 8}_0 c in DIMACS: 20432 20433 -20434 931 -20435 0 20432 20433 -20434 931 -20436 0 20432 20433 -20434 931 -20437 0 c 0-1 --> -1 c (-b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ -b^{133, 7}_0 ∧ -p_931) -> ( b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ b^{133, 8}_0) c in CNF: c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ p_931 ∨ b^{133, 8}_2 c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ p_931 ∨ -b^{133, 8}_1 c b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ p_931 ∨ b^{133, 8}_0 c in DIMACS: 20432 20433 20434 931 20435 0 20432 20433 20434 931 -20436 0 20432 20433 20434 931 20437 0 c -1-1 --> -2 c ( b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ b^{133, 7}_0 ∧ -p_931) -> ( b^{133, 8}_2 ∧ b^{133, 8}_1 ∧ -b^{133, 8}_0) c in CNF: c -b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ p_931 ∨ b^{133, 8}_2 c -b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ p_931 ∨ b^{133, 8}_1 c -b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ p_931 ∨ -b^{133, 8}_0 c in DIMACS: -20432 20433 -20434 931 20435 0 -20432 20433 -20434 931 20436 0 -20432 20433 -20434 931 -20437 0 c -2-1 --> break c ( b^{133, 7}_2 ∧ b^{133, 7}_1 ∧ -b^{133, 7}_0 ∧ -p_931) -> break c in CNF: c -b^{133, 7}_2 ∨ -b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ p_931 ∨ break c in DIMACS: -20432 -20433 20434 931 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{133, 7}_2 ∧ -b^{133, 7}_1 ∧ -b^{133, 7}_0 ∧ true) c in CNF: c -b^{133, 7}_2 ∨ b^{133, 7}_1 ∨ b^{133, 7}_0 ∨ false c in DIMACS: -20432 20433 20434 0 c 3 does not represent an automaton state. c -(-b^{133, 7}_2 ∧ b^{133, 7}_1 ∧ b^{133, 7}_0 ∧ true) c in CNF: c b^{133, 7}_2 ∨ -b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ false c in DIMACS: 20432 -20433 -20434 0 c -3 does not represent an automaton state. c -( b^{133, 7}_2 ∧ b^{133, 7}_1 ∧ b^{133, 7}_0 ∧ true) c in CNF: c -b^{133, 7}_2 ∨ -b^{133, 7}_1 ∨ -b^{133, 7}_0 ∨ false c in DIMACS: -20432 -20433 -20434 0 c i = 8 c -2+1 --> -1 c ( b^{133, 8}_2 ∧ b^{133, 8}_1 ∧ -b^{133, 8}_0 ∧ p_1064) -> ( b^{133, 9}_2 ∧ -b^{133, 9}_1 ∧ b^{133, 9}_0) c in CNF: c -b^{133, 8}_2 ∨ -b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ -p_1064 ∨ b^{133, 9}_2 c -b^{133, 8}_2 ∨ -b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ -p_1064 ∨ -b^{133, 9}_1 c -b^{133, 8}_2 ∨ -b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ -p_1064 ∨ b^{133, 9}_0 c in DIMACS: -20435 -20436 20437 -1064 20438 0 -20435 -20436 20437 -1064 -20439 0 -20435 -20436 20437 -1064 20440 0 c -1+1 --> 0 c ( b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ b^{133, 8}_0 ∧ p_1064) -> (-b^{133, 9}_2 ∧ -b^{133, 9}_1 ∧ -b^{133, 9}_0) c in CNF: c -b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ -p_1064 ∨ -b^{133, 9}_2 c -b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ -p_1064 ∨ -b^{133, 9}_1 c -b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ -p_1064 ∨ -b^{133, 9}_0 c in DIMACS: -20435 20436 -20437 -1064 -20438 0 -20435 20436 -20437 -1064 -20439 0 -20435 20436 -20437 -1064 -20440 0 c 0+1 --> 1 c (-b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ -b^{133, 8}_0 ∧ p_1064) -> (-b^{133, 9}_2 ∧ -b^{133, 9}_1 ∧ b^{133, 9}_0) c in CNF: c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ -p_1064 ∨ -b^{133, 9}_2 c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ -p_1064 ∨ -b^{133, 9}_1 c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ -p_1064 ∨ b^{133, 9}_0 c in DIMACS: 20435 20436 20437 -1064 -20438 0 20435 20436 20437 -1064 -20439 0 20435 20436 20437 -1064 20440 0 c 1+1 --> 2 c (-b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ b^{133, 8}_0 ∧ p_1064) -> (-b^{133, 9}_2 ∧ b^{133, 9}_1 ∧ -b^{133, 9}_0) c in CNF: c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ -p_1064 ∨ -b^{133, 9}_2 c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ -p_1064 ∨ b^{133, 9}_1 c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ -p_1064 ∨ -b^{133, 9}_0 c in DIMACS: 20435 20436 -20437 -1064 -20438 0 20435 20436 -20437 -1064 20439 0 20435 20436 -20437 -1064 -20440 0 c 2+1 --> break c (-b^{133, 8}_2 ∧ b^{133, 8}_1 ∧ -b^{133, 8}_0 ∧ p_1064) -> break c in CNF: c b^{133, 8}_2 ∨ -b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ -p_1064 ∨ break c in DIMACS: 20435 -20436 20437 -1064 1162 0 c 2-1 --> 1 c (-b^{133, 8}_2 ∧ b^{133, 8}_1 ∧ -b^{133, 8}_0 ∧ -p_1064) -> (-b^{133, 9}_2 ∧ -b^{133, 9}_1 ∧ b^{133, 9}_0) c in CNF: c b^{133, 8}_2 ∨ -b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ p_1064 ∨ -b^{133, 9}_2 c b^{133, 8}_2 ∨ -b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ p_1064 ∨ -b^{133, 9}_1 c b^{133, 8}_2 ∨ -b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ p_1064 ∨ b^{133, 9}_0 c in DIMACS: 20435 -20436 20437 1064 -20438 0 20435 -20436 20437 1064 -20439 0 20435 -20436 20437 1064 20440 0 c 1-1 --> 0 c (-b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ b^{133, 8}_0 ∧ -p_1064) -> (-b^{133, 9}_2 ∧ -b^{133, 9}_1 ∧ -b^{133, 9}_0) c in CNF: c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ p_1064 ∨ -b^{133, 9}_2 c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ p_1064 ∨ -b^{133, 9}_1 c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ p_1064 ∨ -b^{133, 9}_0 c in DIMACS: 20435 20436 -20437 1064 -20438 0 20435 20436 -20437 1064 -20439 0 20435 20436 -20437 1064 -20440 0 c 0-1 --> -1 c (-b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ -b^{133, 8}_0 ∧ -p_1064) -> ( b^{133, 9}_2 ∧ -b^{133, 9}_1 ∧ b^{133, 9}_0) c in CNF: c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ p_1064 ∨ b^{133, 9}_2 c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ p_1064 ∨ -b^{133, 9}_1 c b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ p_1064 ∨ b^{133, 9}_0 c in DIMACS: 20435 20436 20437 1064 20438 0 20435 20436 20437 1064 -20439 0 20435 20436 20437 1064 20440 0 c -1-1 --> -2 c ( b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ b^{133, 8}_0 ∧ -p_1064) -> ( b^{133, 9}_2 ∧ b^{133, 9}_1 ∧ -b^{133, 9}_0) c in CNF: c -b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ p_1064 ∨ b^{133, 9}_2 c -b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ p_1064 ∨ b^{133, 9}_1 c -b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ p_1064 ∨ -b^{133, 9}_0 c in DIMACS: -20435 20436 -20437 1064 20438 0 -20435 20436 -20437 1064 20439 0 -20435 20436 -20437 1064 -20440 0 c -2-1 --> break c ( b^{133, 8}_2 ∧ b^{133, 8}_1 ∧ -b^{133, 8}_0 ∧ -p_1064) -> break c in CNF: c -b^{133, 8}_2 ∨ -b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ p_1064 ∨ break c in DIMACS: -20435 -20436 20437 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{133, 8}_2 ∧ -b^{133, 8}_1 ∧ -b^{133, 8}_0 ∧ true) c in CNF: c -b^{133, 8}_2 ∨ b^{133, 8}_1 ∨ b^{133, 8}_0 ∨ false c in DIMACS: -20435 20436 20437 0 c 3 does not represent an automaton state. c -(-b^{133, 8}_2 ∧ b^{133, 8}_1 ∧ b^{133, 8}_0 ∧ true) c in CNF: c b^{133, 8}_2 ∨ -b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ false c in DIMACS: 20435 -20436 -20437 0 c -3 does not represent an automaton state. c -( b^{133, 8}_2 ∧ b^{133, 8}_1 ∧ b^{133, 8}_0 ∧ true) c in CNF: c -b^{133, 8}_2 ∨ -b^{133, 8}_1 ∨ -b^{133, 8}_0 ∨ false c in DIMACS: -20435 -20436 -20437 0 c INIT for k = 134 c -b^{134, 1}_2 c -b^{134, 1}_1 c -b^{134, 1}_0 c in DIMACS: -20441 0 -20442 0 -20443 0 c Transitions for k = 134 c i = 1 c -2+1 --> -1 c ( b^{134, 1}_2 ∧ b^{134, 1}_1 ∧ -b^{134, 1}_0 ∧ p_134) -> ( b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ b^{134, 2}_0) c in CNF: c -b^{134, 1}_2 ∨ -b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ -p_134 ∨ b^{134, 2}_2 c -b^{134, 1}_2 ∨ -b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ -p_134 ∨ -b^{134, 2}_1 c -b^{134, 1}_2 ∨ -b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ -p_134 ∨ b^{134, 2}_0 c in DIMACS: -20441 -20442 20443 -134 20444 0 -20441 -20442 20443 -134 -20445 0 -20441 -20442 20443 -134 20446 0 c -1+1 --> 0 c ( b^{134, 1}_2 ∧ -b^{134, 1}_1 ∧ b^{134, 1}_0 ∧ p_134) -> (-b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ -b^{134, 2}_0) c in CNF: c -b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ -p_134 ∨ -b^{134, 2}_2 c -b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ -p_134 ∨ -b^{134, 2}_1 c -b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ -p_134 ∨ -b^{134, 2}_0 c in DIMACS: -20441 20442 -20443 -134 -20444 0 -20441 20442 -20443 -134 -20445 0 -20441 20442 -20443 -134 -20446 0 c 0+1 --> 1 c (-b^{134, 1}_2 ∧ -b^{134, 1}_1 ∧ -b^{134, 1}_0 ∧ p_134) -> (-b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ b^{134, 2}_0) c in CNF: c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ -p_134 ∨ -b^{134, 2}_2 c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ -p_134 ∨ -b^{134, 2}_1 c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ -p_134 ∨ b^{134, 2}_0 c in DIMACS: 20441 20442 20443 -134 -20444 0 20441 20442 20443 -134 -20445 0 20441 20442 20443 -134 20446 0 c 1+1 --> 2 c (-b^{134, 1}_2 ∧ -b^{134, 1}_1 ∧ b^{134, 1}_0 ∧ p_134) -> (-b^{134, 2}_2 ∧ b^{134, 2}_1 ∧ -b^{134, 2}_0) c in CNF: c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ -p_134 ∨ -b^{134, 2}_2 c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ -p_134 ∨ b^{134, 2}_1 c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ -p_134 ∨ -b^{134, 2}_0 c in DIMACS: 20441 20442 -20443 -134 -20444 0 20441 20442 -20443 -134 20445 0 20441 20442 -20443 -134 -20446 0 c 2+1 --> break c (-b^{134, 1}_2 ∧ b^{134, 1}_1 ∧ -b^{134, 1}_0 ∧ p_134) -> break c in CNF: c b^{134, 1}_2 ∨ -b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ -p_134 ∨ break c in DIMACS: 20441 -20442 20443 -134 1162 0 c 2-1 --> 1 c (-b^{134, 1}_2 ∧ b^{134, 1}_1 ∧ -b^{134, 1}_0 ∧ -p_134) -> (-b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ b^{134, 2}_0) c in CNF: c b^{134, 1}_2 ∨ -b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ p_134 ∨ -b^{134, 2}_2 c b^{134, 1}_2 ∨ -b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ p_134 ∨ -b^{134, 2}_1 c b^{134, 1}_2 ∨ -b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ p_134 ∨ b^{134, 2}_0 c in DIMACS: 20441 -20442 20443 134 -20444 0 20441 -20442 20443 134 -20445 0 20441 -20442 20443 134 20446 0 c 1-1 --> 0 c (-b^{134, 1}_2 ∧ -b^{134, 1}_1 ∧ b^{134, 1}_0 ∧ -p_134) -> (-b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ -b^{134, 2}_0) c in CNF: c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ p_134 ∨ -b^{134, 2}_2 c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ p_134 ∨ -b^{134, 2}_1 c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ p_134 ∨ -b^{134, 2}_0 c in DIMACS: 20441 20442 -20443 134 -20444 0 20441 20442 -20443 134 -20445 0 20441 20442 -20443 134 -20446 0 c 0-1 --> -1 c (-b^{134, 1}_2 ∧ -b^{134, 1}_1 ∧ -b^{134, 1}_0 ∧ -p_134) -> ( b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ b^{134, 2}_0) c in CNF: c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ p_134 ∨ b^{134, 2}_2 c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ p_134 ∨ -b^{134, 2}_1 c b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ p_134 ∨ b^{134, 2}_0 c in DIMACS: 20441 20442 20443 134 20444 0 20441 20442 20443 134 -20445 0 20441 20442 20443 134 20446 0 c -1-1 --> -2 c ( b^{134, 1}_2 ∧ -b^{134, 1}_1 ∧ b^{134, 1}_0 ∧ -p_134) -> ( b^{134, 2}_2 ∧ b^{134, 2}_1 ∧ -b^{134, 2}_0) c in CNF: c -b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ p_134 ∨ b^{134, 2}_2 c -b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ p_134 ∨ b^{134, 2}_1 c -b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ p_134 ∨ -b^{134, 2}_0 c in DIMACS: -20441 20442 -20443 134 20444 0 -20441 20442 -20443 134 20445 0 -20441 20442 -20443 134 -20446 0 c -2-1 --> break c ( b^{134, 1}_2 ∧ b^{134, 1}_1 ∧ -b^{134, 1}_0 ∧ -p_134) -> break c in CNF: c -b^{134, 1}_2 ∨ -b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ p_134 ∨ break c in DIMACS: -20441 -20442 20443 134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{134, 1}_2 ∧ -b^{134, 1}_1 ∧ -b^{134, 1}_0 ∧ true) c in CNF: c -b^{134, 1}_2 ∨ b^{134, 1}_1 ∨ b^{134, 1}_0 ∨ false c in DIMACS: -20441 20442 20443 0 c 3 does not represent an automaton state. c -(-b^{134, 1}_2 ∧ b^{134, 1}_1 ∧ b^{134, 1}_0 ∧ true) c in CNF: c b^{134, 1}_2 ∨ -b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ false c in DIMACS: 20441 -20442 -20443 0 c -3 does not represent an automaton state. c -( b^{134, 1}_2 ∧ b^{134, 1}_1 ∧ b^{134, 1}_0 ∧ true) c in CNF: c -b^{134, 1}_2 ∨ -b^{134, 1}_1 ∨ -b^{134, 1}_0 ∨ false c in DIMACS: -20441 -20442 -20443 0 c i = 2 c -2+1 --> -1 c ( b^{134, 2}_2 ∧ b^{134, 2}_1 ∧ -b^{134, 2}_0 ∧ p_268) -> ( b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ b^{134, 3}_0) c in CNF: c -b^{134, 2}_2 ∨ -b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ -p_268 ∨ b^{134, 3}_2 c -b^{134, 2}_2 ∨ -b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ -p_268 ∨ -b^{134, 3}_1 c -b^{134, 2}_2 ∨ -b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ -p_268 ∨ b^{134, 3}_0 c in DIMACS: -20444 -20445 20446 -268 20447 0 -20444 -20445 20446 -268 -20448 0 -20444 -20445 20446 -268 20449 0 c -1+1 --> 0 c ( b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ b^{134, 2}_0 ∧ p_268) -> (-b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ -b^{134, 3}_0) c in CNF: c -b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ -p_268 ∨ -b^{134, 3}_2 c -b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ -p_268 ∨ -b^{134, 3}_1 c -b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ -p_268 ∨ -b^{134, 3}_0 c in DIMACS: -20444 20445 -20446 -268 -20447 0 -20444 20445 -20446 -268 -20448 0 -20444 20445 -20446 -268 -20449 0 c 0+1 --> 1 c (-b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ -b^{134, 2}_0 ∧ p_268) -> (-b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ b^{134, 3}_0) c in CNF: c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ -p_268 ∨ -b^{134, 3}_2 c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ -p_268 ∨ -b^{134, 3}_1 c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ -p_268 ∨ b^{134, 3}_0 c in DIMACS: 20444 20445 20446 -268 -20447 0 20444 20445 20446 -268 -20448 0 20444 20445 20446 -268 20449 0 c 1+1 --> 2 c (-b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ b^{134, 2}_0 ∧ p_268) -> (-b^{134, 3}_2 ∧ b^{134, 3}_1 ∧ -b^{134, 3}_0) c in CNF: c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ -p_268 ∨ -b^{134, 3}_2 c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ -p_268 ∨ b^{134, 3}_1 c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ -p_268 ∨ -b^{134, 3}_0 c in DIMACS: 20444 20445 -20446 -268 -20447 0 20444 20445 -20446 -268 20448 0 20444 20445 -20446 -268 -20449 0 c 2+1 --> break c (-b^{134, 2}_2 ∧ b^{134, 2}_1 ∧ -b^{134, 2}_0 ∧ p_268) -> break c in CNF: c b^{134, 2}_2 ∨ -b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ -p_268 ∨ break c in DIMACS: 20444 -20445 20446 -268 1162 0 c 2-1 --> 1 c (-b^{134, 2}_2 ∧ b^{134, 2}_1 ∧ -b^{134, 2}_0 ∧ -p_268) -> (-b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ b^{134, 3}_0) c in CNF: c b^{134, 2}_2 ∨ -b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ p_268 ∨ -b^{134, 3}_2 c b^{134, 2}_2 ∨ -b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ p_268 ∨ -b^{134, 3}_1 c b^{134, 2}_2 ∨ -b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ p_268 ∨ b^{134, 3}_0 c in DIMACS: 20444 -20445 20446 268 -20447 0 20444 -20445 20446 268 -20448 0 20444 -20445 20446 268 20449 0 c 1-1 --> 0 c (-b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ b^{134, 2}_0 ∧ -p_268) -> (-b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ -b^{134, 3}_0) c in CNF: c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ p_268 ∨ -b^{134, 3}_2 c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ p_268 ∨ -b^{134, 3}_1 c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ p_268 ∨ -b^{134, 3}_0 c in DIMACS: 20444 20445 -20446 268 -20447 0 20444 20445 -20446 268 -20448 0 20444 20445 -20446 268 -20449 0 c 0-1 --> -1 c (-b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ -b^{134, 2}_0 ∧ -p_268) -> ( b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ b^{134, 3}_0) c in CNF: c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ p_268 ∨ b^{134, 3}_2 c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ p_268 ∨ -b^{134, 3}_1 c b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ p_268 ∨ b^{134, 3}_0 c in DIMACS: 20444 20445 20446 268 20447 0 20444 20445 20446 268 -20448 0 20444 20445 20446 268 20449 0 c -1-1 --> -2 c ( b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ b^{134, 2}_0 ∧ -p_268) -> ( b^{134, 3}_2 ∧ b^{134, 3}_1 ∧ -b^{134, 3}_0) c in CNF: c -b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ p_268 ∨ b^{134, 3}_2 c -b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ p_268 ∨ b^{134, 3}_1 c -b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ p_268 ∨ -b^{134, 3}_0 c in DIMACS: -20444 20445 -20446 268 20447 0 -20444 20445 -20446 268 20448 0 -20444 20445 -20446 268 -20449 0 c -2-1 --> break c ( b^{134, 2}_2 ∧ b^{134, 2}_1 ∧ -b^{134, 2}_0 ∧ -p_268) -> break c in CNF: c -b^{134, 2}_2 ∨ -b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ p_268 ∨ break c in DIMACS: -20444 -20445 20446 268 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{134, 2}_2 ∧ -b^{134, 2}_1 ∧ -b^{134, 2}_0 ∧ true) c in CNF: c -b^{134, 2}_2 ∨ b^{134, 2}_1 ∨ b^{134, 2}_0 ∨ false c in DIMACS: -20444 20445 20446 0 c 3 does not represent an automaton state. c -(-b^{134, 2}_2 ∧ b^{134, 2}_1 ∧ b^{134, 2}_0 ∧ true) c in CNF: c b^{134, 2}_2 ∨ -b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ false c in DIMACS: 20444 -20445 -20446 0 c -3 does not represent an automaton state. c -( b^{134, 2}_2 ∧ b^{134, 2}_1 ∧ b^{134, 2}_0 ∧ true) c in CNF: c -b^{134, 2}_2 ∨ -b^{134, 2}_1 ∨ -b^{134, 2}_0 ∨ false c in DIMACS: -20444 -20445 -20446 0 c i = 3 c -2+1 --> -1 c ( b^{134, 3}_2 ∧ b^{134, 3}_1 ∧ -b^{134, 3}_0 ∧ p_402) -> ( b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ b^{134, 4}_0) c in CNF: c -b^{134, 3}_2 ∨ -b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ -p_402 ∨ b^{134, 4}_2 c -b^{134, 3}_2 ∨ -b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ -p_402 ∨ -b^{134, 4}_1 c -b^{134, 3}_2 ∨ -b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ -p_402 ∨ b^{134, 4}_0 c in DIMACS: -20447 -20448 20449 -402 20450 0 -20447 -20448 20449 -402 -20451 0 -20447 -20448 20449 -402 20452 0 c -1+1 --> 0 c ( b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ b^{134, 3}_0 ∧ p_402) -> (-b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ -b^{134, 4}_0) c in CNF: c -b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ -p_402 ∨ -b^{134, 4}_2 c -b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ -p_402 ∨ -b^{134, 4}_1 c -b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ -p_402 ∨ -b^{134, 4}_0 c in DIMACS: -20447 20448 -20449 -402 -20450 0 -20447 20448 -20449 -402 -20451 0 -20447 20448 -20449 -402 -20452 0 c 0+1 --> 1 c (-b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ -b^{134, 3}_0 ∧ p_402) -> (-b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ b^{134, 4}_0) c in CNF: c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ -p_402 ∨ -b^{134, 4}_2 c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ -p_402 ∨ -b^{134, 4}_1 c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ -p_402 ∨ b^{134, 4}_0 c in DIMACS: 20447 20448 20449 -402 -20450 0 20447 20448 20449 -402 -20451 0 20447 20448 20449 -402 20452 0 c 1+1 --> 2 c (-b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ b^{134, 3}_0 ∧ p_402) -> (-b^{134, 4}_2 ∧ b^{134, 4}_1 ∧ -b^{134, 4}_0) c in CNF: c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ -p_402 ∨ -b^{134, 4}_2 c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ -p_402 ∨ b^{134, 4}_1 c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ -p_402 ∨ -b^{134, 4}_0 c in DIMACS: 20447 20448 -20449 -402 -20450 0 20447 20448 -20449 -402 20451 0 20447 20448 -20449 -402 -20452 0 c 2+1 --> break c (-b^{134, 3}_2 ∧ b^{134, 3}_1 ∧ -b^{134, 3}_0 ∧ p_402) -> break c in CNF: c b^{134, 3}_2 ∨ -b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ -p_402 ∨ break c in DIMACS: 20447 -20448 20449 -402 1162 0 c 2-1 --> 1 c (-b^{134, 3}_2 ∧ b^{134, 3}_1 ∧ -b^{134, 3}_0 ∧ -p_402) -> (-b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ b^{134, 4}_0) c in CNF: c b^{134, 3}_2 ∨ -b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ p_402 ∨ -b^{134, 4}_2 c b^{134, 3}_2 ∨ -b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ p_402 ∨ -b^{134, 4}_1 c b^{134, 3}_2 ∨ -b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ p_402 ∨ b^{134, 4}_0 c in DIMACS: 20447 -20448 20449 402 -20450 0 20447 -20448 20449 402 -20451 0 20447 -20448 20449 402 20452 0 c 1-1 --> 0 c (-b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ b^{134, 3}_0 ∧ -p_402) -> (-b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ -b^{134, 4}_0) c in CNF: c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ p_402 ∨ -b^{134, 4}_2 c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ p_402 ∨ -b^{134, 4}_1 c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ p_402 ∨ -b^{134, 4}_0 c in DIMACS: 20447 20448 -20449 402 -20450 0 20447 20448 -20449 402 -20451 0 20447 20448 -20449 402 -20452 0 c 0-1 --> -1 c (-b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ -b^{134, 3}_0 ∧ -p_402) -> ( b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ b^{134, 4}_0) c in CNF: c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ p_402 ∨ b^{134, 4}_2 c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ p_402 ∨ -b^{134, 4}_1 c b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ p_402 ∨ b^{134, 4}_0 c in DIMACS: 20447 20448 20449 402 20450 0 20447 20448 20449 402 -20451 0 20447 20448 20449 402 20452 0 c -1-1 --> -2 c ( b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ b^{134, 3}_0 ∧ -p_402) -> ( b^{134, 4}_2 ∧ b^{134, 4}_1 ∧ -b^{134, 4}_0) c in CNF: c -b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ p_402 ∨ b^{134, 4}_2 c -b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ p_402 ∨ b^{134, 4}_1 c -b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ p_402 ∨ -b^{134, 4}_0 c in DIMACS: -20447 20448 -20449 402 20450 0 -20447 20448 -20449 402 20451 0 -20447 20448 -20449 402 -20452 0 c -2-1 --> break c ( b^{134, 3}_2 ∧ b^{134, 3}_1 ∧ -b^{134, 3}_0 ∧ -p_402) -> break c in CNF: c -b^{134, 3}_2 ∨ -b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ p_402 ∨ break c in DIMACS: -20447 -20448 20449 402 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{134, 3}_2 ∧ -b^{134, 3}_1 ∧ -b^{134, 3}_0 ∧ true) c in CNF: c -b^{134, 3}_2 ∨ b^{134, 3}_1 ∨ b^{134, 3}_0 ∨ false c in DIMACS: -20447 20448 20449 0 c 3 does not represent an automaton state. c -(-b^{134, 3}_2 ∧ b^{134, 3}_1 ∧ b^{134, 3}_0 ∧ true) c in CNF: c b^{134, 3}_2 ∨ -b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ false c in DIMACS: 20447 -20448 -20449 0 c -3 does not represent an automaton state. c -( b^{134, 3}_2 ∧ b^{134, 3}_1 ∧ b^{134, 3}_0 ∧ true) c in CNF: c -b^{134, 3}_2 ∨ -b^{134, 3}_1 ∨ -b^{134, 3}_0 ∨ false c in DIMACS: -20447 -20448 -20449 0 c i = 4 c -2+1 --> -1 c ( b^{134, 4}_2 ∧ b^{134, 4}_1 ∧ -b^{134, 4}_0 ∧ p_536) -> ( b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ b^{134, 5}_0) c in CNF: c -b^{134, 4}_2 ∨ -b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ -p_536 ∨ b^{134, 5}_2 c -b^{134, 4}_2 ∨ -b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ -p_536 ∨ -b^{134, 5}_1 c -b^{134, 4}_2 ∨ -b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ -p_536 ∨ b^{134, 5}_0 c in DIMACS: -20450 -20451 20452 -536 20453 0 -20450 -20451 20452 -536 -20454 0 -20450 -20451 20452 -536 20455 0 c -1+1 --> 0 c ( b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ b^{134, 4}_0 ∧ p_536) -> (-b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ -b^{134, 5}_0) c in CNF: c -b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ -p_536 ∨ -b^{134, 5}_2 c -b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ -p_536 ∨ -b^{134, 5}_1 c -b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ -p_536 ∨ -b^{134, 5}_0 c in DIMACS: -20450 20451 -20452 -536 -20453 0 -20450 20451 -20452 -536 -20454 0 -20450 20451 -20452 -536 -20455 0 c 0+1 --> 1 c (-b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ -b^{134, 4}_0 ∧ p_536) -> (-b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ b^{134, 5}_0) c in CNF: c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ -p_536 ∨ -b^{134, 5}_2 c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ -p_536 ∨ -b^{134, 5}_1 c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ -p_536 ∨ b^{134, 5}_0 c in DIMACS: 20450 20451 20452 -536 -20453 0 20450 20451 20452 -536 -20454 0 20450 20451 20452 -536 20455 0 c 1+1 --> 2 c (-b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ b^{134, 4}_0 ∧ p_536) -> (-b^{134, 5}_2 ∧ b^{134, 5}_1 ∧ -b^{134, 5}_0) c in CNF: c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ -p_536 ∨ -b^{134, 5}_2 c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ -p_536 ∨ b^{134, 5}_1 c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ -p_536 ∨ -b^{134, 5}_0 c in DIMACS: 20450 20451 -20452 -536 -20453 0 20450 20451 -20452 -536 20454 0 20450 20451 -20452 -536 -20455 0 c 2+1 --> break c (-b^{134, 4}_2 ∧ b^{134, 4}_1 ∧ -b^{134, 4}_0 ∧ p_536) -> break c in CNF: c b^{134, 4}_2 ∨ -b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ -p_536 ∨ break c in DIMACS: 20450 -20451 20452 -536 1162 0 c 2-1 --> 1 c (-b^{134, 4}_2 ∧ b^{134, 4}_1 ∧ -b^{134, 4}_0 ∧ -p_536) -> (-b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ b^{134, 5}_0) c in CNF: c b^{134, 4}_2 ∨ -b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ p_536 ∨ -b^{134, 5}_2 c b^{134, 4}_2 ∨ -b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ p_536 ∨ -b^{134, 5}_1 c b^{134, 4}_2 ∨ -b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ p_536 ∨ b^{134, 5}_0 c in DIMACS: 20450 -20451 20452 536 -20453 0 20450 -20451 20452 536 -20454 0 20450 -20451 20452 536 20455 0 c 1-1 --> 0 c (-b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ b^{134, 4}_0 ∧ -p_536) -> (-b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ -b^{134, 5}_0) c in CNF: c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ p_536 ∨ -b^{134, 5}_2 c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ p_536 ∨ -b^{134, 5}_1 c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ p_536 ∨ -b^{134, 5}_0 c in DIMACS: 20450 20451 -20452 536 -20453 0 20450 20451 -20452 536 -20454 0 20450 20451 -20452 536 -20455 0 c 0-1 --> -1 c (-b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ -b^{134, 4}_0 ∧ -p_536) -> ( b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ b^{134, 5}_0) c in CNF: c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ p_536 ∨ b^{134, 5}_2 c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ p_536 ∨ -b^{134, 5}_1 c b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ p_536 ∨ b^{134, 5}_0 c in DIMACS: 20450 20451 20452 536 20453 0 20450 20451 20452 536 -20454 0 20450 20451 20452 536 20455 0 c -1-1 --> -2 c ( b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ b^{134, 4}_0 ∧ -p_536) -> ( b^{134, 5}_2 ∧ b^{134, 5}_1 ∧ -b^{134, 5}_0) c in CNF: c -b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ p_536 ∨ b^{134, 5}_2 c -b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ p_536 ∨ b^{134, 5}_1 c -b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ p_536 ∨ -b^{134, 5}_0 c in DIMACS: -20450 20451 -20452 536 20453 0 -20450 20451 -20452 536 20454 0 -20450 20451 -20452 536 -20455 0 c -2-1 --> break c ( b^{134, 4}_2 ∧ b^{134, 4}_1 ∧ -b^{134, 4}_0 ∧ -p_536) -> break c in CNF: c -b^{134, 4}_2 ∨ -b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ p_536 ∨ break c in DIMACS: -20450 -20451 20452 536 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{134, 4}_2 ∧ -b^{134, 4}_1 ∧ -b^{134, 4}_0 ∧ true) c in CNF: c -b^{134, 4}_2 ∨ b^{134, 4}_1 ∨ b^{134, 4}_0 ∨ false c in DIMACS: -20450 20451 20452 0 c 3 does not represent an automaton state. c -(-b^{134, 4}_2 ∧ b^{134, 4}_1 ∧ b^{134, 4}_0 ∧ true) c in CNF: c b^{134, 4}_2 ∨ -b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ false c in DIMACS: 20450 -20451 -20452 0 c -3 does not represent an automaton state. c -( b^{134, 4}_2 ∧ b^{134, 4}_1 ∧ b^{134, 4}_0 ∧ true) c in CNF: c -b^{134, 4}_2 ∨ -b^{134, 4}_1 ∨ -b^{134, 4}_0 ∨ false c in DIMACS: -20450 -20451 -20452 0 c i = 5 c -2+1 --> -1 c ( b^{134, 5}_2 ∧ b^{134, 5}_1 ∧ -b^{134, 5}_0 ∧ p_670) -> ( b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ b^{134, 6}_0) c in CNF: c -b^{134, 5}_2 ∨ -b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ -p_670 ∨ b^{134, 6}_2 c -b^{134, 5}_2 ∨ -b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ -p_670 ∨ -b^{134, 6}_1 c -b^{134, 5}_2 ∨ -b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ -p_670 ∨ b^{134, 6}_0 c in DIMACS: -20453 -20454 20455 -670 20456 0 -20453 -20454 20455 -670 -20457 0 -20453 -20454 20455 -670 20458 0 c -1+1 --> 0 c ( b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ b^{134, 5}_0 ∧ p_670) -> (-b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ -b^{134, 6}_0) c in CNF: c -b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ -p_670 ∨ -b^{134, 6}_2 c -b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ -p_670 ∨ -b^{134, 6}_1 c -b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ -p_670 ∨ -b^{134, 6}_0 c in DIMACS: -20453 20454 -20455 -670 -20456 0 -20453 20454 -20455 -670 -20457 0 -20453 20454 -20455 -670 -20458 0 c 0+1 --> 1 c (-b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ -b^{134, 5}_0 ∧ p_670) -> (-b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ b^{134, 6}_0) c in CNF: c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ -p_670 ∨ -b^{134, 6}_2 c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ -p_670 ∨ -b^{134, 6}_1 c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ -p_670 ∨ b^{134, 6}_0 c in DIMACS: 20453 20454 20455 -670 -20456 0 20453 20454 20455 -670 -20457 0 20453 20454 20455 -670 20458 0 c 1+1 --> 2 c (-b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ b^{134, 5}_0 ∧ p_670) -> (-b^{134, 6}_2 ∧ b^{134, 6}_1 ∧ -b^{134, 6}_0) c in CNF: c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ -p_670 ∨ -b^{134, 6}_2 c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ -p_670 ∨ b^{134, 6}_1 c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ -p_670 ∨ -b^{134, 6}_0 c in DIMACS: 20453 20454 -20455 -670 -20456 0 20453 20454 -20455 -670 20457 0 20453 20454 -20455 -670 -20458 0 c 2+1 --> break c (-b^{134, 5}_2 ∧ b^{134, 5}_1 ∧ -b^{134, 5}_0 ∧ p_670) -> break c in CNF: c b^{134, 5}_2 ∨ -b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ -p_670 ∨ break c in DIMACS: 20453 -20454 20455 -670 1162 0 c 2-1 --> 1 c (-b^{134, 5}_2 ∧ b^{134, 5}_1 ∧ -b^{134, 5}_0 ∧ -p_670) -> (-b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ b^{134, 6}_0) c in CNF: c b^{134, 5}_2 ∨ -b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ p_670 ∨ -b^{134, 6}_2 c b^{134, 5}_2 ∨ -b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ p_670 ∨ -b^{134, 6}_1 c b^{134, 5}_2 ∨ -b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ p_670 ∨ b^{134, 6}_0 c in DIMACS: 20453 -20454 20455 670 -20456 0 20453 -20454 20455 670 -20457 0 20453 -20454 20455 670 20458 0 c 1-1 --> 0 c (-b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ b^{134, 5}_0 ∧ -p_670) -> (-b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ -b^{134, 6}_0) c in CNF: c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ p_670 ∨ -b^{134, 6}_2 c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ p_670 ∨ -b^{134, 6}_1 c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ p_670 ∨ -b^{134, 6}_0 c in DIMACS: 20453 20454 -20455 670 -20456 0 20453 20454 -20455 670 -20457 0 20453 20454 -20455 670 -20458 0 c 0-1 --> -1 c (-b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ -b^{134, 5}_0 ∧ -p_670) -> ( b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ b^{134, 6}_0) c in CNF: c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ p_670 ∨ b^{134, 6}_2 c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ p_670 ∨ -b^{134, 6}_1 c b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ p_670 ∨ b^{134, 6}_0 c in DIMACS: 20453 20454 20455 670 20456 0 20453 20454 20455 670 -20457 0 20453 20454 20455 670 20458 0 c -1-1 --> -2 c ( b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ b^{134, 5}_0 ∧ -p_670) -> ( b^{134, 6}_2 ∧ b^{134, 6}_1 ∧ -b^{134, 6}_0) c in CNF: c -b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ p_670 ∨ b^{134, 6}_2 c -b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ p_670 ∨ b^{134, 6}_1 c -b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ p_670 ∨ -b^{134, 6}_0 c in DIMACS: -20453 20454 -20455 670 20456 0 -20453 20454 -20455 670 20457 0 -20453 20454 -20455 670 -20458 0 c -2-1 --> break c ( b^{134, 5}_2 ∧ b^{134, 5}_1 ∧ -b^{134, 5}_0 ∧ -p_670) -> break c in CNF: c -b^{134, 5}_2 ∨ -b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ p_670 ∨ break c in DIMACS: -20453 -20454 20455 670 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{134, 5}_2 ∧ -b^{134, 5}_1 ∧ -b^{134, 5}_0 ∧ true) c in CNF: c -b^{134, 5}_2 ∨ b^{134, 5}_1 ∨ b^{134, 5}_0 ∨ false c in DIMACS: -20453 20454 20455 0 c 3 does not represent an automaton state. c -(-b^{134, 5}_2 ∧ b^{134, 5}_1 ∧ b^{134, 5}_0 ∧ true) c in CNF: c b^{134, 5}_2 ∨ -b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ false c in DIMACS: 20453 -20454 -20455 0 c -3 does not represent an automaton state. c -( b^{134, 5}_2 ∧ b^{134, 5}_1 ∧ b^{134, 5}_0 ∧ true) c in CNF: c -b^{134, 5}_2 ∨ -b^{134, 5}_1 ∨ -b^{134, 5}_0 ∨ false c in DIMACS: -20453 -20454 -20455 0 c i = 6 c -2+1 --> -1 c ( b^{134, 6}_2 ∧ b^{134, 6}_1 ∧ -b^{134, 6}_0 ∧ p_804) -> ( b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ b^{134, 7}_0) c in CNF: c -b^{134, 6}_2 ∨ -b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ -p_804 ∨ b^{134, 7}_2 c -b^{134, 6}_2 ∨ -b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ -p_804 ∨ -b^{134, 7}_1 c -b^{134, 6}_2 ∨ -b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ -p_804 ∨ b^{134, 7}_0 c in DIMACS: -20456 -20457 20458 -804 20459 0 -20456 -20457 20458 -804 -20460 0 -20456 -20457 20458 -804 20461 0 c -1+1 --> 0 c ( b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ b^{134, 6}_0 ∧ p_804) -> (-b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ -b^{134, 7}_0) c in CNF: c -b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ -p_804 ∨ -b^{134, 7}_2 c -b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ -p_804 ∨ -b^{134, 7}_1 c -b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ -p_804 ∨ -b^{134, 7}_0 c in DIMACS: -20456 20457 -20458 -804 -20459 0 -20456 20457 -20458 -804 -20460 0 -20456 20457 -20458 -804 -20461 0 c 0+1 --> 1 c (-b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ -b^{134, 6}_0 ∧ p_804) -> (-b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ b^{134, 7}_0) c in CNF: c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ -p_804 ∨ -b^{134, 7}_2 c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ -p_804 ∨ -b^{134, 7}_1 c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ -p_804 ∨ b^{134, 7}_0 c in DIMACS: 20456 20457 20458 -804 -20459 0 20456 20457 20458 -804 -20460 0 20456 20457 20458 -804 20461 0 c 1+1 --> 2 c (-b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ b^{134, 6}_0 ∧ p_804) -> (-b^{134, 7}_2 ∧ b^{134, 7}_1 ∧ -b^{134, 7}_0) c in CNF: c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ -p_804 ∨ -b^{134, 7}_2 c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ -p_804 ∨ b^{134, 7}_1 c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ -p_804 ∨ -b^{134, 7}_0 c in DIMACS: 20456 20457 -20458 -804 -20459 0 20456 20457 -20458 -804 20460 0 20456 20457 -20458 -804 -20461 0 c 2+1 --> break c (-b^{134, 6}_2 ∧ b^{134, 6}_1 ∧ -b^{134, 6}_0 ∧ p_804) -> break c in CNF: c b^{134, 6}_2 ∨ -b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ -p_804 ∨ break c in DIMACS: 20456 -20457 20458 -804 1162 0 c 2-1 --> 1 c (-b^{134, 6}_2 ∧ b^{134, 6}_1 ∧ -b^{134, 6}_0 ∧ -p_804) -> (-b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ b^{134, 7}_0) c in CNF: c b^{134, 6}_2 ∨ -b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ p_804 ∨ -b^{134, 7}_2 c b^{134, 6}_2 ∨ -b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ p_804 ∨ -b^{134, 7}_1 c b^{134, 6}_2 ∨ -b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ p_804 ∨ b^{134, 7}_0 c in DIMACS: 20456 -20457 20458 804 -20459 0 20456 -20457 20458 804 -20460 0 20456 -20457 20458 804 20461 0 c 1-1 --> 0 c (-b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ b^{134, 6}_0 ∧ -p_804) -> (-b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ -b^{134, 7}_0) c in CNF: c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ p_804 ∨ -b^{134, 7}_2 c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ p_804 ∨ -b^{134, 7}_1 c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ p_804 ∨ -b^{134, 7}_0 c in DIMACS: 20456 20457 -20458 804 -20459 0 20456 20457 -20458 804 -20460 0 20456 20457 -20458 804 -20461 0 c 0-1 --> -1 c (-b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ -b^{134, 6}_0 ∧ -p_804) -> ( b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ b^{134, 7}_0) c in CNF: c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ p_804 ∨ b^{134, 7}_2 c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ p_804 ∨ -b^{134, 7}_1 c b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ p_804 ∨ b^{134, 7}_0 c in DIMACS: 20456 20457 20458 804 20459 0 20456 20457 20458 804 -20460 0 20456 20457 20458 804 20461 0 c -1-1 --> -2 c ( b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ b^{134, 6}_0 ∧ -p_804) -> ( b^{134, 7}_2 ∧ b^{134, 7}_1 ∧ -b^{134, 7}_0) c in CNF: c -b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ p_804 ∨ b^{134, 7}_2 c -b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ p_804 ∨ b^{134, 7}_1 c -b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ p_804 ∨ -b^{134, 7}_0 c in DIMACS: -20456 20457 -20458 804 20459 0 -20456 20457 -20458 804 20460 0 -20456 20457 -20458 804 -20461 0 c -2-1 --> break c ( b^{134, 6}_2 ∧ b^{134, 6}_1 ∧ -b^{134, 6}_0 ∧ -p_804) -> break c in CNF: c -b^{134, 6}_2 ∨ -b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ p_804 ∨ break c in DIMACS: -20456 -20457 20458 804 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{134, 6}_2 ∧ -b^{134, 6}_1 ∧ -b^{134, 6}_0 ∧ true) c in CNF: c -b^{134, 6}_2 ∨ b^{134, 6}_1 ∨ b^{134, 6}_0 ∨ false c in DIMACS: -20456 20457 20458 0 c 3 does not represent an automaton state. c -(-b^{134, 6}_2 ∧ b^{134, 6}_1 ∧ b^{134, 6}_0 ∧ true) c in CNF: c b^{134, 6}_2 ∨ -b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ false c in DIMACS: 20456 -20457 -20458 0 c -3 does not represent an automaton state. c -( b^{134, 6}_2 ∧ b^{134, 6}_1 ∧ b^{134, 6}_0 ∧ true) c in CNF: c -b^{134, 6}_2 ∨ -b^{134, 6}_1 ∨ -b^{134, 6}_0 ∨ false c in DIMACS: -20456 -20457 -20458 0 c i = 7 c -2+1 --> -1 c ( b^{134, 7}_2 ∧ b^{134, 7}_1 ∧ -b^{134, 7}_0 ∧ p_938) -> ( b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ b^{134, 8}_0) c in CNF: c -b^{134, 7}_2 ∨ -b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ -p_938 ∨ b^{134, 8}_2 c -b^{134, 7}_2 ∨ -b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ -p_938 ∨ -b^{134, 8}_1 c -b^{134, 7}_2 ∨ -b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ -p_938 ∨ b^{134, 8}_0 c in DIMACS: -20459 -20460 20461 -938 20462 0 -20459 -20460 20461 -938 -20463 0 -20459 -20460 20461 -938 20464 0 c -1+1 --> 0 c ( b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ b^{134, 7}_0 ∧ p_938) -> (-b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ -b^{134, 8}_0) c in CNF: c -b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ -p_938 ∨ -b^{134, 8}_2 c -b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ -p_938 ∨ -b^{134, 8}_1 c -b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ -p_938 ∨ -b^{134, 8}_0 c in DIMACS: -20459 20460 -20461 -938 -20462 0 -20459 20460 -20461 -938 -20463 0 -20459 20460 -20461 -938 -20464 0 c 0+1 --> 1 c (-b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ -b^{134, 7}_0 ∧ p_938) -> (-b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ b^{134, 8}_0) c in CNF: c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ -p_938 ∨ -b^{134, 8}_2 c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ -p_938 ∨ -b^{134, 8}_1 c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ -p_938 ∨ b^{134, 8}_0 c in DIMACS: 20459 20460 20461 -938 -20462 0 20459 20460 20461 -938 -20463 0 20459 20460 20461 -938 20464 0 c 1+1 --> 2 c (-b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ b^{134, 7}_0 ∧ p_938) -> (-b^{134, 8}_2 ∧ b^{134, 8}_1 ∧ -b^{134, 8}_0) c in CNF: c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ -p_938 ∨ -b^{134, 8}_2 c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ -p_938 ∨ b^{134, 8}_1 c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ -p_938 ∨ -b^{134, 8}_0 c in DIMACS: 20459 20460 -20461 -938 -20462 0 20459 20460 -20461 -938 20463 0 20459 20460 -20461 -938 -20464 0 c 2+1 --> break c (-b^{134, 7}_2 ∧ b^{134, 7}_1 ∧ -b^{134, 7}_0 ∧ p_938) -> break c in CNF: c b^{134, 7}_2 ∨ -b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ -p_938 ∨ break c in DIMACS: 20459 -20460 20461 -938 1162 0 c 2-1 --> 1 c (-b^{134, 7}_2 ∧ b^{134, 7}_1 ∧ -b^{134, 7}_0 ∧ -p_938) -> (-b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ b^{134, 8}_0) c in CNF: c b^{134, 7}_2 ∨ -b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ p_938 ∨ -b^{134, 8}_2 c b^{134, 7}_2 ∨ -b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ p_938 ∨ -b^{134, 8}_1 c b^{134, 7}_2 ∨ -b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ p_938 ∨ b^{134, 8}_0 c in DIMACS: 20459 -20460 20461 938 -20462 0 20459 -20460 20461 938 -20463 0 20459 -20460 20461 938 20464 0 c 1-1 --> 0 c (-b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ b^{134, 7}_0 ∧ -p_938) -> (-b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ -b^{134, 8}_0) c in CNF: c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ p_938 ∨ -b^{134, 8}_2 c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ p_938 ∨ -b^{134, 8}_1 c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ p_938 ∨ -b^{134, 8}_0 c in DIMACS: 20459 20460 -20461 938 -20462 0 20459 20460 -20461 938 -20463 0 20459 20460 -20461 938 -20464 0 c 0-1 --> -1 c (-b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ -b^{134, 7}_0 ∧ -p_938) -> ( b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ b^{134, 8}_0) c in CNF: c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ p_938 ∨ b^{134, 8}_2 c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ p_938 ∨ -b^{134, 8}_1 c b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ p_938 ∨ b^{134, 8}_0 c in DIMACS: 20459 20460 20461 938 20462 0 20459 20460 20461 938 -20463 0 20459 20460 20461 938 20464 0 c -1-1 --> -2 c ( b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ b^{134, 7}_0 ∧ -p_938) -> ( b^{134, 8}_2 ∧ b^{134, 8}_1 ∧ -b^{134, 8}_0) c in CNF: c -b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ p_938 ∨ b^{134, 8}_2 c -b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ p_938 ∨ b^{134, 8}_1 c -b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ p_938 ∨ -b^{134, 8}_0 c in DIMACS: -20459 20460 -20461 938 20462 0 -20459 20460 -20461 938 20463 0 -20459 20460 -20461 938 -20464 0 c -2-1 --> break c ( b^{134, 7}_2 ∧ b^{134, 7}_1 ∧ -b^{134, 7}_0 ∧ -p_938) -> break c in CNF: c -b^{134, 7}_2 ∨ -b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ p_938 ∨ break c in DIMACS: -20459 -20460 20461 938 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{134, 7}_2 ∧ -b^{134, 7}_1 ∧ -b^{134, 7}_0 ∧ true) c in CNF: c -b^{134, 7}_2 ∨ b^{134, 7}_1 ∨ b^{134, 7}_0 ∨ false c in DIMACS: -20459 20460 20461 0 c 3 does not represent an automaton state. c -(-b^{134, 7}_2 ∧ b^{134, 7}_1 ∧ b^{134, 7}_0 ∧ true) c in CNF: c b^{134, 7}_2 ∨ -b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ false c in DIMACS: 20459 -20460 -20461 0 c -3 does not represent an automaton state. c -( b^{134, 7}_2 ∧ b^{134, 7}_1 ∧ b^{134, 7}_0 ∧ true) c in CNF: c -b^{134, 7}_2 ∨ -b^{134, 7}_1 ∨ -b^{134, 7}_0 ∨ false c in DIMACS: -20459 -20460 -20461 0 c i = 8 c -2+1 --> -1 c ( b^{134, 8}_2 ∧ b^{134, 8}_1 ∧ -b^{134, 8}_0 ∧ p_1072) -> ( b^{134, 9}_2 ∧ -b^{134, 9}_1 ∧ b^{134, 9}_0) c in CNF: c -b^{134, 8}_2 ∨ -b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ -p_1072 ∨ b^{134, 9}_2 c -b^{134, 8}_2 ∨ -b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ -p_1072 ∨ -b^{134, 9}_1 c -b^{134, 8}_2 ∨ -b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ -p_1072 ∨ b^{134, 9}_0 c in DIMACS: -20462 -20463 20464 -1072 20465 0 -20462 -20463 20464 -1072 -20466 0 -20462 -20463 20464 -1072 20467 0 c -1+1 --> 0 c ( b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ b^{134, 8}_0 ∧ p_1072) -> (-b^{134, 9}_2 ∧ -b^{134, 9}_1 ∧ -b^{134, 9}_0) c in CNF: c -b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ -p_1072 ∨ -b^{134, 9}_2 c -b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ -p_1072 ∨ -b^{134, 9}_1 c -b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ -p_1072 ∨ -b^{134, 9}_0 c in DIMACS: -20462 20463 -20464 -1072 -20465 0 -20462 20463 -20464 -1072 -20466 0 -20462 20463 -20464 -1072 -20467 0 c 0+1 --> 1 c (-b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ -b^{134, 8}_0 ∧ p_1072) -> (-b^{134, 9}_2 ∧ -b^{134, 9}_1 ∧ b^{134, 9}_0) c in CNF: c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ -p_1072 ∨ -b^{134, 9}_2 c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ -p_1072 ∨ -b^{134, 9}_1 c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ -p_1072 ∨ b^{134, 9}_0 c in DIMACS: 20462 20463 20464 -1072 -20465 0 20462 20463 20464 -1072 -20466 0 20462 20463 20464 -1072 20467 0 c 1+1 --> 2 c (-b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ b^{134, 8}_0 ∧ p_1072) -> (-b^{134, 9}_2 ∧ b^{134, 9}_1 ∧ -b^{134, 9}_0) c in CNF: c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ -p_1072 ∨ -b^{134, 9}_2 c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ -p_1072 ∨ b^{134, 9}_1 c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ -p_1072 ∨ -b^{134, 9}_0 c in DIMACS: 20462 20463 -20464 -1072 -20465 0 20462 20463 -20464 -1072 20466 0 20462 20463 -20464 -1072 -20467 0 c 2+1 --> break c (-b^{134, 8}_2 ∧ b^{134, 8}_1 ∧ -b^{134, 8}_0 ∧ p_1072) -> break c in CNF: c b^{134, 8}_2 ∨ -b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ -p_1072 ∨ break c in DIMACS: 20462 -20463 20464 -1072 1162 0 c 2-1 --> 1 c (-b^{134, 8}_2 ∧ b^{134, 8}_1 ∧ -b^{134, 8}_0 ∧ -p_1072) -> (-b^{134, 9}_2 ∧ -b^{134, 9}_1 ∧ b^{134, 9}_0) c in CNF: c b^{134, 8}_2 ∨ -b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ p_1072 ∨ -b^{134, 9}_2 c b^{134, 8}_2 ∨ -b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ p_1072 ∨ -b^{134, 9}_1 c b^{134, 8}_2 ∨ -b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ p_1072 ∨ b^{134, 9}_0 c in DIMACS: 20462 -20463 20464 1072 -20465 0 20462 -20463 20464 1072 -20466 0 20462 -20463 20464 1072 20467 0 c 1-1 --> 0 c (-b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ b^{134, 8}_0 ∧ -p_1072) -> (-b^{134, 9}_2 ∧ -b^{134, 9}_1 ∧ -b^{134, 9}_0) c in CNF: c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ p_1072 ∨ -b^{134, 9}_2 c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ p_1072 ∨ -b^{134, 9}_1 c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ p_1072 ∨ -b^{134, 9}_0 c in DIMACS: 20462 20463 -20464 1072 -20465 0 20462 20463 -20464 1072 -20466 0 20462 20463 -20464 1072 -20467 0 c 0-1 --> -1 c (-b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ -b^{134, 8}_0 ∧ -p_1072) -> ( b^{134, 9}_2 ∧ -b^{134, 9}_1 ∧ b^{134, 9}_0) c in CNF: c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ p_1072 ∨ b^{134, 9}_2 c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ p_1072 ∨ -b^{134, 9}_1 c b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ p_1072 ∨ b^{134, 9}_0 c in DIMACS: 20462 20463 20464 1072 20465 0 20462 20463 20464 1072 -20466 0 20462 20463 20464 1072 20467 0 c -1-1 --> -2 c ( b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ b^{134, 8}_0 ∧ -p_1072) -> ( b^{134, 9}_2 ∧ b^{134, 9}_1 ∧ -b^{134, 9}_0) c in CNF: c -b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ p_1072 ∨ b^{134, 9}_2 c -b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ p_1072 ∨ b^{134, 9}_1 c -b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ p_1072 ∨ -b^{134, 9}_0 c in DIMACS: -20462 20463 -20464 1072 20465 0 -20462 20463 -20464 1072 20466 0 -20462 20463 -20464 1072 -20467 0 c -2-1 --> break c ( b^{134, 8}_2 ∧ b^{134, 8}_1 ∧ -b^{134, 8}_0 ∧ -p_1072) -> break c in CNF: c -b^{134, 8}_2 ∨ -b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ p_1072 ∨ break c in DIMACS: -20462 -20463 20464 1072 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{134, 8}_2 ∧ -b^{134, 8}_1 ∧ -b^{134, 8}_0 ∧ true) c in CNF: c -b^{134, 8}_2 ∨ b^{134, 8}_1 ∨ b^{134, 8}_0 ∨ false c in DIMACS: -20462 20463 20464 0 c 3 does not represent an automaton state. c -(-b^{134, 8}_2 ∧ b^{134, 8}_1 ∧ b^{134, 8}_0 ∧ true) c in CNF: c b^{134, 8}_2 ∨ -b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ false c in DIMACS: 20462 -20463 -20464 0 c -3 does not represent an automaton state. c -( b^{134, 8}_2 ∧ b^{134, 8}_1 ∧ b^{134, 8}_0 ∧ true) c in CNF: c -b^{134, 8}_2 ∨ -b^{134, 8}_1 ∨ -b^{134, 8}_0 ∨ false c in DIMACS: -20462 -20463 -20464 0 c INIT for k = 135 c -b^{135, 1}_2 c -b^{135, 1}_1 c -b^{135, 1}_0 c in DIMACS: -20468 0 -20469 0 -20470 0 c Transitions for k = 135 c i = 1 c -2+1 --> -1 c ( b^{135, 1}_2 ∧ b^{135, 1}_1 ∧ -b^{135, 1}_0 ∧ p_135) -> ( b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ b^{135, 2}_0) c in CNF: c -b^{135, 1}_2 ∨ -b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ -p_135 ∨ b^{135, 2}_2 c -b^{135, 1}_2 ∨ -b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ -p_135 ∨ -b^{135, 2}_1 c -b^{135, 1}_2 ∨ -b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ -p_135 ∨ b^{135, 2}_0 c in DIMACS: -20468 -20469 20470 -135 20471 0 -20468 -20469 20470 -135 -20472 0 -20468 -20469 20470 -135 20473 0 c -1+1 --> 0 c ( b^{135, 1}_2 ∧ -b^{135, 1}_1 ∧ b^{135, 1}_0 ∧ p_135) -> (-b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ -b^{135, 2}_0) c in CNF: c -b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ -p_135 ∨ -b^{135, 2}_2 c -b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ -p_135 ∨ -b^{135, 2}_1 c -b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ -p_135 ∨ -b^{135, 2}_0 c in DIMACS: -20468 20469 -20470 -135 -20471 0 -20468 20469 -20470 -135 -20472 0 -20468 20469 -20470 -135 -20473 0 c 0+1 --> 1 c (-b^{135, 1}_2 ∧ -b^{135, 1}_1 ∧ -b^{135, 1}_0 ∧ p_135) -> (-b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ b^{135, 2}_0) c in CNF: c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ -p_135 ∨ -b^{135, 2}_2 c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ -p_135 ∨ -b^{135, 2}_1 c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ -p_135 ∨ b^{135, 2}_0 c in DIMACS: 20468 20469 20470 -135 -20471 0 20468 20469 20470 -135 -20472 0 20468 20469 20470 -135 20473 0 c 1+1 --> 2 c (-b^{135, 1}_2 ∧ -b^{135, 1}_1 ∧ b^{135, 1}_0 ∧ p_135) -> (-b^{135, 2}_2 ∧ b^{135, 2}_1 ∧ -b^{135, 2}_0) c in CNF: c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ -p_135 ∨ -b^{135, 2}_2 c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ -p_135 ∨ b^{135, 2}_1 c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ -p_135 ∨ -b^{135, 2}_0 c in DIMACS: 20468 20469 -20470 -135 -20471 0 20468 20469 -20470 -135 20472 0 20468 20469 -20470 -135 -20473 0 c 2+1 --> break c (-b^{135, 1}_2 ∧ b^{135, 1}_1 ∧ -b^{135, 1}_0 ∧ p_135) -> break c in CNF: c b^{135, 1}_2 ∨ -b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ -p_135 ∨ break c in DIMACS: 20468 -20469 20470 -135 1162 0 c 2-1 --> 1 c (-b^{135, 1}_2 ∧ b^{135, 1}_1 ∧ -b^{135, 1}_0 ∧ -p_135) -> (-b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ b^{135, 2}_0) c in CNF: c b^{135, 1}_2 ∨ -b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ p_135 ∨ -b^{135, 2}_2 c b^{135, 1}_2 ∨ -b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ p_135 ∨ -b^{135, 2}_1 c b^{135, 1}_2 ∨ -b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ p_135 ∨ b^{135, 2}_0 c in DIMACS: 20468 -20469 20470 135 -20471 0 20468 -20469 20470 135 -20472 0 20468 -20469 20470 135 20473 0 c 1-1 --> 0 c (-b^{135, 1}_2 ∧ -b^{135, 1}_1 ∧ b^{135, 1}_0 ∧ -p_135) -> (-b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ -b^{135, 2}_0) c in CNF: c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ p_135 ∨ -b^{135, 2}_2 c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ p_135 ∨ -b^{135, 2}_1 c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ p_135 ∨ -b^{135, 2}_0 c in DIMACS: 20468 20469 -20470 135 -20471 0 20468 20469 -20470 135 -20472 0 20468 20469 -20470 135 -20473 0 c 0-1 --> -1 c (-b^{135, 1}_2 ∧ -b^{135, 1}_1 ∧ -b^{135, 1}_0 ∧ -p_135) -> ( b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ b^{135, 2}_0) c in CNF: c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ p_135 ∨ b^{135, 2}_2 c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ p_135 ∨ -b^{135, 2}_1 c b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ p_135 ∨ b^{135, 2}_0 c in DIMACS: 20468 20469 20470 135 20471 0 20468 20469 20470 135 -20472 0 20468 20469 20470 135 20473 0 c -1-1 --> -2 c ( b^{135, 1}_2 ∧ -b^{135, 1}_1 ∧ b^{135, 1}_0 ∧ -p_135) -> ( b^{135, 2}_2 ∧ b^{135, 2}_1 ∧ -b^{135, 2}_0) c in CNF: c -b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ p_135 ∨ b^{135, 2}_2 c -b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ p_135 ∨ b^{135, 2}_1 c -b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ p_135 ∨ -b^{135, 2}_0 c in DIMACS: -20468 20469 -20470 135 20471 0 -20468 20469 -20470 135 20472 0 -20468 20469 -20470 135 -20473 0 c -2-1 --> break c ( b^{135, 1}_2 ∧ b^{135, 1}_1 ∧ -b^{135, 1}_0 ∧ -p_135) -> break c in CNF: c -b^{135, 1}_2 ∨ -b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ p_135 ∨ break c in DIMACS: -20468 -20469 20470 135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{135, 1}_2 ∧ -b^{135, 1}_1 ∧ -b^{135, 1}_0 ∧ true) c in CNF: c -b^{135, 1}_2 ∨ b^{135, 1}_1 ∨ b^{135, 1}_0 ∨ false c in DIMACS: -20468 20469 20470 0 c 3 does not represent an automaton state. c -(-b^{135, 1}_2 ∧ b^{135, 1}_1 ∧ b^{135, 1}_0 ∧ true) c in CNF: c b^{135, 1}_2 ∨ -b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ false c in DIMACS: 20468 -20469 -20470 0 c -3 does not represent an automaton state. c -( b^{135, 1}_2 ∧ b^{135, 1}_1 ∧ b^{135, 1}_0 ∧ true) c in CNF: c -b^{135, 1}_2 ∨ -b^{135, 1}_1 ∨ -b^{135, 1}_0 ∨ false c in DIMACS: -20468 -20469 -20470 0 c i = 2 c -2+1 --> -1 c ( b^{135, 2}_2 ∧ b^{135, 2}_1 ∧ -b^{135, 2}_0 ∧ p_270) -> ( b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ b^{135, 3}_0) c in CNF: c -b^{135, 2}_2 ∨ -b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ -p_270 ∨ b^{135, 3}_2 c -b^{135, 2}_2 ∨ -b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ -p_270 ∨ -b^{135, 3}_1 c -b^{135, 2}_2 ∨ -b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ -p_270 ∨ b^{135, 3}_0 c in DIMACS: -20471 -20472 20473 -270 20474 0 -20471 -20472 20473 -270 -20475 0 -20471 -20472 20473 -270 20476 0 c -1+1 --> 0 c ( b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ b^{135, 2}_0 ∧ p_270) -> (-b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ -b^{135, 3}_0) c in CNF: c -b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ -p_270 ∨ -b^{135, 3}_2 c -b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ -p_270 ∨ -b^{135, 3}_1 c -b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ -p_270 ∨ -b^{135, 3}_0 c in DIMACS: -20471 20472 -20473 -270 -20474 0 -20471 20472 -20473 -270 -20475 0 -20471 20472 -20473 -270 -20476 0 c 0+1 --> 1 c (-b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ -b^{135, 2}_0 ∧ p_270) -> (-b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ b^{135, 3}_0) c in CNF: c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ -p_270 ∨ -b^{135, 3}_2 c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ -p_270 ∨ -b^{135, 3}_1 c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ -p_270 ∨ b^{135, 3}_0 c in DIMACS: 20471 20472 20473 -270 -20474 0 20471 20472 20473 -270 -20475 0 20471 20472 20473 -270 20476 0 c 1+1 --> 2 c (-b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ b^{135, 2}_0 ∧ p_270) -> (-b^{135, 3}_2 ∧ b^{135, 3}_1 ∧ -b^{135, 3}_0) c in CNF: c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ -p_270 ∨ -b^{135, 3}_2 c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ -p_270 ∨ b^{135, 3}_1 c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ -p_270 ∨ -b^{135, 3}_0 c in DIMACS: 20471 20472 -20473 -270 -20474 0 20471 20472 -20473 -270 20475 0 20471 20472 -20473 -270 -20476 0 c 2+1 --> break c (-b^{135, 2}_2 ∧ b^{135, 2}_1 ∧ -b^{135, 2}_0 ∧ p_270) -> break c in CNF: c b^{135, 2}_2 ∨ -b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ -p_270 ∨ break c in DIMACS: 20471 -20472 20473 -270 1162 0 c 2-1 --> 1 c (-b^{135, 2}_2 ∧ b^{135, 2}_1 ∧ -b^{135, 2}_0 ∧ -p_270) -> (-b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ b^{135, 3}_0) c in CNF: c b^{135, 2}_2 ∨ -b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ p_270 ∨ -b^{135, 3}_2 c b^{135, 2}_2 ∨ -b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ p_270 ∨ -b^{135, 3}_1 c b^{135, 2}_2 ∨ -b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ p_270 ∨ b^{135, 3}_0 c in DIMACS: 20471 -20472 20473 270 -20474 0 20471 -20472 20473 270 -20475 0 20471 -20472 20473 270 20476 0 c 1-1 --> 0 c (-b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ b^{135, 2}_0 ∧ -p_270) -> (-b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ -b^{135, 3}_0) c in CNF: c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ p_270 ∨ -b^{135, 3}_2 c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ p_270 ∨ -b^{135, 3}_1 c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ p_270 ∨ -b^{135, 3}_0 c in DIMACS: 20471 20472 -20473 270 -20474 0 20471 20472 -20473 270 -20475 0 20471 20472 -20473 270 -20476 0 c 0-1 --> -1 c (-b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ -b^{135, 2}_0 ∧ -p_270) -> ( b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ b^{135, 3}_0) c in CNF: c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ p_270 ∨ b^{135, 3}_2 c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ p_270 ∨ -b^{135, 3}_1 c b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ p_270 ∨ b^{135, 3}_0 c in DIMACS: 20471 20472 20473 270 20474 0 20471 20472 20473 270 -20475 0 20471 20472 20473 270 20476 0 c -1-1 --> -2 c ( b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ b^{135, 2}_0 ∧ -p_270) -> ( b^{135, 3}_2 ∧ b^{135, 3}_1 ∧ -b^{135, 3}_0) c in CNF: c -b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ p_270 ∨ b^{135, 3}_2 c -b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ p_270 ∨ b^{135, 3}_1 c -b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ p_270 ∨ -b^{135, 3}_0 c in DIMACS: -20471 20472 -20473 270 20474 0 -20471 20472 -20473 270 20475 0 -20471 20472 -20473 270 -20476 0 c -2-1 --> break c ( b^{135, 2}_2 ∧ b^{135, 2}_1 ∧ -b^{135, 2}_0 ∧ -p_270) -> break c in CNF: c -b^{135, 2}_2 ∨ -b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ p_270 ∨ break c in DIMACS: -20471 -20472 20473 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{135, 2}_2 ∧ -b^{135, 2}_1 ∧ -b^{135, 2}_0 ∧ true) c in CNF: c -b^{135, 2}_2 ∨ b^{135, 2}_1 ∨ b^{135, 2}_0 ∨ false c in DIMACS: -20471 20472 20473 0 c 3 does not represent an automaton state. c -(-b^{135, 2}_2 ∧ b^{135, 2}_1 ∧ b^{135, 2}_0 ∧ true) c in CNF: c b^{135, 2}_2 ∨ -b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ false c in DIMACS: 20471 -20472 -20473 0 c -3 does not represent an automaton state. c -( b^{135, 2}_2 ∧ b^{135, 2}_1 ∧ b^{135, 2}_0 ∧ true) c in CNF: c -b^{135, 2}_2 ∨ -b^{135, 2}_1 ∨ -b^{135, 2}_0 ∨ false c in DIMACS: -20471 -20472 -20473 0 c i = 3 c -2+1 --> -1 c ( b^{135, 3}_2 ∧ b^{135, 3}_1 ∧ -b^{135, 3}_0 ∧ p_405) -> ( b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ b^{135, 4}_0) c in CNF: c -b^{135, 3}_2 ∨ -b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ -p_405 ∨ b^{135, 4}_2 c -b^{135, 3}_2 ∨ -b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ -p_405 ∨ -b^{135, 4}_1 c -b^{135, 3}_2 ∨ -b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ -p_405 ∨ b^{135, 4}_0 c in DIMACS: -20474 -20475 20476 -405 20477 0 -20474 -20475 20476 -405 -20478 0 -20474 -20475 20476 -405 20479 0 c -1+1 --> 0 c ( b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ b^{135, 3}_0 ∧ p_405) -> (-b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ -b^{135, 4}_0) c in CNF: c -b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ -p_405 ∨ -b^{135, 4}_2 c -b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ -p_405 ∨ -b^{135, 4}_1 c -b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ -p_405 ∨ -b^{135, 4}_0 c in DIMACS: -20474 20475 -20476 -405 -20477 0 -20474 20475 -20476 -405 -20478 0 -20474 20475 -20476 -405 -20479 0 c 0+1 --> 1 c (-b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ -b^{135, 3}_0 ∧ p_405) -> (-b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ b^{135, 4}_0) c in CNF: c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ -p_405 ∨ -b^{135, 4}_2 c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ -p_405 ∨ -b^{135, 4}_1 c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ -p_405 ∨ b^{135, 4}_0 c in DIMACS: 20474 20475 20476 -405 -20477 0 20474 20475 20476 -405 -20478 0 20474 20475 20476 -405 20479 0 c 1+1 --> 2 c (-b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ b^{135, 3}_0 ∧ p_405) -> (-b^{135, 4}_2 ∧ b^{135, 4}_1 ∧ -b^{135, 4}_0) c in CNF: c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ -p_405 ∨ -b^{135, 4}_2 c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ -p_405 ∨ b^{135, 4}_1 c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ -p_405 ∨ -b^{135, 4}_0 c in DIMACS: 20474 20475 -20476 -405 -20477 0 20474 20475 -20476 -405 20478 0 20474 20475 -20476 -405 -20479 0 c 2+1 --> break c (-b^{135, 3}_2 ∧ b^{135, 3}_1 ∧ -b^{135, 3}_0 ∧ p_405) -> break c in CNF: c b^{135, 3}_2 ∨ -b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ -p_405 ∨ break c in DIMACS: 20474 -20475 20476 -405 1162 0 c 2-1 --> 1 c (-b^{135, 3}_2 ∧ b^{135, 3}_1 ∧ -b^{135, 3}_0 ∧ -p_405) -> (-b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ b^{135, 4}_0) c in CNF: c b^{135, 3}_2 ∨ -b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ p_405 ∨ -b^{135, 4}_2 c b^{135, 3}_2 ∨ -b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ p_405 ∨ -b^{135, 4}_1 c b^{135, 3}_2 ∨ -b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ p_405 ∨ b^{135, 4}_0 c in DIMACS: 20474 -20475 20476 405 -20477 0 20474 -20475 20476 405 -20478 0 20474 -20475 20476 405 20479 0 c 1-1 --> 0 c (-b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ b^{135, 3}_0 ∧ -p_405) -> (-b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ -b^{135, 4}_0) c in CNF: c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ p_405 ∨ -b^{135, 4}_2 c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ p_405 ∨ -b^{135, 4}_1 c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ p_405 ∨ -b^{135, 4}_0 c in DIMACS: 20474 20475 -20476 405 -20477 0 20474 20475 -20476 405 -20478 0 20474 20475 -20476 405 -20479 0 c 0-1 --> -1 c (-b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ -b^{135, 3}_0 ∧ -p_405) -> ( b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ b^{135, 4}_0) c in CNF: c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ p_405 ∨ b^{135, 4}_2 c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ p_405 ∨ -b^{135, 4}_1 c b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ p_405 ∨ b^{135, 4}_0 c in DIMACS: 20474 20475 20476 405 20477 0 20474 20475 20476 405 -20478 0 20474 20475 20476 405 20479 0 c -1-1 --> -2 c ( b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ b^{135, 3}_0 ∧ -p_405) -> ( b^{135, 4}_2 ∧ b^{135, 4}_1 ∧ -b^{135, 4}_0) c in CNF: c -b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ p_405 ∨ b^{135, 4}_2 c -b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ p_405 ∨ b^{135, 4}_1 c -b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ p_405 ∨ -b^{135, 4}_0 c in DIMACS: -20474 20475 -20476 405 20477 0 -20474 20475 -20476 405 20478 0 -20474 20475 -20476 405 -20479 0 c -2-1 --> break c ( b^{135, 3}_2 ∧ b^{135, 3}_1 ∧ -b^{135, 3}_0 ∧ -p_405) -> break c in CNF: c -b^{135, 3}_2 ∨ -b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ p_405 ∨ break c in DIMACS: -20474 -20475 20476 405 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{135, 3}_2 ∧ -b^{135, 3}_1 ∧ -b^{135, 3}_0 ∧ true) c in CNF: c -b^{135, 3}_2 ∨ b^{135, 3}_1 ∨ b^{135, 3}_0 ∨ false c in DIMACS: -20474 20475 20476 0 c 3 does not represent an automaton state. c -(-b^{135, 3}_2 ∧ b^{135, 3}_1 ∧ b^{135, 3}_0 ∧ true) c in CNF: c b^{135, 3}_2 ∨ -b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ false c in DIMACS: 20474 -20475 -20476 0 c -3 does not represent an automaton state. c -( b^{135, 3}_2 ∧ b^{135, 3}_1 ∧ b^{135, 3}_0 ∧ true) c in CNF: c -b^{135, 3}_2 ∨ -b^{135, 3}_1 ∨ -b^{135, 3}_0 ∨ false c in DIMACS: -20474 -20475 -20476 0 c i = 4 c -2+1 --> -1 c ( b^{135, 4}_2 ∧ b^{135, 4}_1 ∧ -b^{135, 4}_0 ∧ p_540) -> ( b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ b^{135, 5}_0) c in CNF: c -b^{135, 4}_2 ∨ -b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ -p_540 ∨ b^{135, 5}_2 c -b^{135, 4}_2 ∨ -b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ -p_540 ∨ -b^{135, 5}_1 c -b^{135, 4}_2 ∨ -b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ -p_540 ∨ b^{135, 5}_0 c in DIMACS: -20477 -20478 20479 -540 20480 0 -20477 -20478 20479 -540 -20481 0 -20477 -20478 20479 -540 20482 0 c -1+1 --> 0 c ( b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ b^{135, 4}_0 ∧ p_540) -> (-b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ -b^{135, 5}_0) c in CNF: c -b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ -p_540 ∨ -b^{135, 5}_2 c -b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ -p_540 ∨ -b^{135, 5}_1 c -b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ -p_540 ∨ -b^{135, 5}_0 c in DIMACS: -20477 20478 -20479 -540 -20480 0 -20477 20478 -20479 -540 -20481 0 -20477 20478 -20479 -540 -20482 0 c 0+1 --> 1 c (-b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ -b^{135, 4}_0 ∧ p_540) -> (-b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ b^{135, 5}_0) c in CNF: c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ -p_540 ∨ -b^{135, 5}_2 c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ -p_540 ∨ -b^{135, 5}_1 c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ -p_540 ∨ b^{135, 5}_0 c in DIMACS: 20477 20478 20479 -540 -20480 0 20477 20478 20479 -540 -20481 0 20477 20478 20479 -540 20482 0 c 1+1 --> 2 c (-b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ b^{135, 4}_0 ∧ p_540) -> (-b^{135, 5}_2 ∧ b^{135, 5}_1 ∧ -b^{135, 5}_0) c in CNF: c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ -p_540 ∨ -b^{135, 5}_2 c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ -p_540 ∨ b^{135, 5}_1 c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ -p_540 ∨ -b^{135, 5}_0 c in DIMACS: 20477 20478 -20479 -540 -20480 0 20477 20478 -20479 -540 20481 0 20477 20478 -20479 -540 -20482 0 c 2+1 --> break c (-b^{135, 4}_2 ∧ b^{135, 4}_1 ∧ -b^{135, 4}_0 ∧ p_540) -> break c in CNF: c b^{135, 4}_2 ∨ -b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ -p_540 ∨ break c in DIMACS: 20477 -20478 20479 -540 1162 0 c 2-1 --> 1 c (-b^{135, 4}_2 ∧ b^{135, 4}_1 ∧ -b^{135, 4}_0 ∧ -p_540) -> (-b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ b^{135, 5}_0) c in CNF: c b^{135, 4}_2 ∨ -b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ p_540 ∨ -b^{135, 5}_2 c b^{135, 4}_2 ∨ -b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ p_540 ∨ -b^{135, 5}_1 c b^{135, 4}_2 ∨ -b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ p_540 ∨ b^{135, 5}_0 c in DIMACS: 20477 -20478 20479 540 -20480 0 20477 -20478 20479 540 -20481 0 20477 -20478 20479 540 20482 0 c 1-1 --> 0 c (-b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ b^{135, 4}_0 ∧ -p_540) -> (-b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ -b^{135, 5}_0) c in CNF: c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ p_540 ∨ -b^{135, 5}_2 c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ p_540 ∨ -b^{135, 5}_1 c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ p_540 ∨ -b^{135, 5}_0 c in DIMACS: 20477 20478 -20479 540 -20480 0 20477 20478 -20479 540 -20481 0 20477 20478 -20479 540 -20482 0 c 0-1 --> -1 c (-b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ -b^{135, 4}_0 ∧ -p_540) -> ( b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ b^{135, 5}_0) c in CNF: c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ p_540 ∨ b^{135, 5}_2 c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ p_540 ∨ -b^{135, 5}_1 c b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ p_540 ∨ b^{135, 5}_0 c in DIMACS: 20477 20478 20479 540 20480 0 20477 20478 20479 540 -20481 0 20477 20478 20479 540 20482 0 c -1-1 --> -2 c ( b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ b^{135, 4}_0 ∧ -p_540) -> ( b^{135, 5}_2 ∧ b^{135, 5}_1 ∧ -b^{135, 5}_0) c in CNF: c -b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ p_540 ∨ b^{135, 5}_2 c -b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ p_540 ∨ b^{135, 5}_1 c -b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ p_540 ∨ -b^{135, 5}_0 c in DIMACS: -20477 20478 -20479 540 20480 0 -20477 20478 -20479 540 20481 0 -20477 20478 -20479 540 -20482 0 c -2-1 --> break c ( b^{135, 4}_2 ∧ b^{135, 4}_1 ∧ -b^{135, 4}_0 ∧ -p_540) -> break c in CNF: c -b^{135, 4}_2 ∨ -b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ p_540 ∨ break c in DIMACS: -20477 -20478 20479 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{135, 4}_2 ∧ -b^{135, 4}_1 ∧ -b^{135, 4}_0 ∧ true) c in CNF: c -b^{135, 4}_2 ∨ b^{135, 4}_1 ∨ b^{135, 4}_0 ∨ false c in DIMACS: -20477 20478 20479 0 c 3 does not represent an automaton state. c -(-b^{135, 4}_2 ∧ b^{135, 4}_1 ∧ b^{135, 4}_0 ∧ true) c in CNF: c b^{135, 4}_2 ∨ -b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ false c in DIMACS: 20477 -20478 -20479 0 c -3 does not represent an automaton state. c -( b^{135, 4}_2 ∧ b^{135, 4}_1 ∧ b^{135, 4}_0 ∧ true) c in CNF: c -b^{135, 4}_2 ∨ -b^{135, 4}_1 ∨ -b^{135, 4}_0 ∨ false c in DIMACS: -20477 -20478 -20479 0 c i = 5 c -2+1 --> -1 c ( b^{135, 5}_2 ∧ b^{135, 5}_1 ∧ -b^{135, 5}_0 ∧ p_675) -> ( b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ b^{135, 6}_0) c in CNF: c -b^{135, 5}_2 ∨ -b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ -p_675 ∨ b^{135, 6}_2 c -b^{135, 5}_2 ∨ -b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ -p_675 ∨ -b^{135, 6}_1 c -b^{135, 5}_2 ∨ -b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ -p_675 ∨ b^{135, 6}_0 c in DIMACS: -20480 -20481 20482 -675 20483 0 -20480 -20481 20482 -675 -20484 0 -20480 -20481 20482 -675 20485 0 c -1+1 --> 0 c ( b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ b^{135, 5}_0 ∧ p_675) -> (-b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ -b^{135, 6}_0) c in CNF: c -b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ -p_675 ∨ -b^{135, 6}_2 c -b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ -p_675 ∨ -b^{135, 6}_1 c -b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ -p_675 ∨ -b^{135, 6}_0 c in DIMACS: -20480 20481 -20482 -675 -20483 0 -20480 20481 -20482 -675 -20484 0 -20480 20481 -20482 -675 -20485 0 c 0+1 --> 1 c (-b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ -b^{135, 5}_0 ∧ p_675) -> (-b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ b^{135, 6}_0) c in CNF: c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ -p_675 ∨ -b^{135, 6}_2 c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ -p_675 ∨ -b^{135, 6}_1 c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ -p_675 ∨ b^{135, 6}_0 c in DIMACS: 20480 20481 20482 -675 -20483 0 20480 20481 20482 -675 -20484 0 20480 20481 20482 -675 20485 0 c 1+1 --> 2 c (-b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ b^{135, 5}_0 ∧ p_675) -> (-b^{135, 6}_2 ∧ b^{135, 6}_1 ∧ -b^{135, 6}_0) c in CNF: c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ -p_675 ∨ -b^{135, 6}_2 c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ -p_675 ∨ b^{135, 6}_1 c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ -p_675 ∨ -b^{135, 6}_0 c in DIMACS: 20480 20481 -20482 -675 -20483 0 20480 20481 -20482 -675 20484 0 20480 20481 -20482 -675 -20485 0 c 2+1 --> break c (-b^{135, 5}_2 ∧ b^{135, 5}_1 ∧ -b^{135, 5}_0 ∧ p_675) -> break c in CNF: c b^{135, 5}_2 ∨ -b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ -p_675 ∨ break c in DIMACS: 20480 -20481 20482 -675 1162 0 c 2-1 --> 1 c (-b^{135, 5}_2 ∧ b^{135, 5}_1 ∧ -b^{135, 5}_0 ∧ -p_675) -> (-b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ b^{135, 6}_0) c in CNF: c b^{135, 5}_2 ∨ -b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ p_675 ∨ -b^{135, 6}_2 c b^{135, 5}_2 ∨ -b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ p_675 ∨ -b^{135, 6}_1 c b^{135, 5}_2 ∨ -b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ p_675 ∨ b^{135, 6}_0 c in DIMACS: 20480 -20481 20482 675 -20483 0 20480 -20481 20482 675 -20484 0 20480 -20481 20482 675 20485 0 c 1-1 --> 0 c (-b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ b^{135, 5}_0 ∧ -p_675) -> (-b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ -b^{135, 6}_0) c in CNF: c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ p_675 ∨ -b^{135, 6}_2 c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ p_675 ∨ -b^{135, 6}_1 c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ p_675 ∨ -b^{135, 6}_0 c in DIMACS: 20480 20481 -20482 675 -20483 0 20480 20481 -20482 675 -20484 0 20480 20481 -20482 675 -20485 0 c 0-1 --> -1 c (-b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ -b^{135, 5}_0 ∧ -p_675) -> ( b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ b^{135, 6}_0) c in CNF: c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ p_675 ∨ b^{135, 6}_2 c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ p_675 ∨ -b^{135, 6}_1 c b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ p_675 ∨ b^{135, 6}_0 c in DIMACS: 20480 20481 20482 675 20483 0 20480 20481 20482 675 -20484 0 20480 20481 20482 675 20485 0 c -1-1 --> -2 c ( b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ b^{135, 5}_0 ∧ -p_675) -> ( b^{135, 6}_2 ∧ b^{135, 6}_1 ∧ -b^{135, 6}_0) c in CNF: c -b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ p_675 ∨ b^{135, 6}_2 c -b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ p_675 ∨ b^{135, 6}_1 c -b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ p_675 ∨ -b^{135, 6}_0 c in DIMACS: -20480 20481 -20482 675 20483 0 -20480 20481 -20482 675 20484 0 -20480 20481 -20482 675 -20485 0 c -2-1 --> break c ( b^{135, 5}_2 ∧ b^{135, 5}_1 ∧ -b^{135, 5}_0 ∧ -p_675) -> break c in CNF: c -b^{135, 5}_2 ∨ -b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ p_675 ∨ break c in DIMACS: -20480 -20481 20482 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{135, 5}_2 ∧ -b^{135, 5}_1 ∧ -b^{135, 5}_0 ∧ true) c in CNF: c -b^{135, 5}_2 ∨ b^{135, 5}_1 ∨ b^{135, 5}_0 ∨ false c in DIMACS: -20480 20481 20482 0 c 3 does not represent an automaton state. c -(-b^{135, 5}_2 ∧ b^{135, 5}_1 ∧ b^{135, 5}_0 ∧ true) c in CNF: c b^{135, 5}_2 ∨ -b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ false c in DIMACS: 20480 -20481 -20482 0 c -3 does not represent an automaton state. c -( b^{135, 5}_2 ∧ b^{135, 5}_1 ∧ b^{135, 5}_0 ∧ true) c in CNF: c -b^{135, 5}_2 ∨ -b^{135, 5}_1 ∨ -b^{135, 5}_0 ∨ false c in DIMACS: -20480 -20481 -20482 0 c i = 6 c -2+1 --> -1 c ( b^{135, 6}_2 ∧ b^{135, 6}_1 ∧ -b^{135, 6}_0 ∧ p_810) -> ( b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ b^{135, 7}_0) c in CNF: c -b^{135, 6}_2 ∨ -b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ -p_810 ∨ b^{135, 7}_2 c -b^{135, 6}_2 ∨ -b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ -p_810 ∨ -b^{135, 7}_1 c -b^{135, 6}_2 ∨ -b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ -p_810 ∨ b^{135, 7}_0 c in DIMACS: -20483 -20484 20485 -810 20486 0 -20483 -20484 20485 -810 -20487 0 -20483 -20484 20485 -810 20488 0 c -1+1 --> 0 c ( b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ b^{135, 6}_0 ∧ p_810) -> (-b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ -b^{135, 7}_0) c in CNF: c -b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ -p_810 ∨ -b^{135, 7}_2 c -b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ -p_810 ∨ -b^{135, 7}_1 c -b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ -p_810 ∨ -b^{135, 7}_0 c in DIMACS: -20483 20484 -20485 -810 -20486 0 -20483 20484 -20485 -810 -20487 0 -20483 20484 -20485 -810 -20488 0 c 0+1 --> 1 c (-b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ -b^{135, 6}_0 ∧ p_810) -> (-b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ b^{135, 7}_0) c in CNF: c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ -p_810 ∨ -b^{135, 7}_2 c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ -p_810 ∨ -b^{135, 7}_1 c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ -p_810 ∨ b^{135, 7}_0 c in DIMACS: 20483 20484 20485 -810 -20486 0 20483 20484 20485 -810 -20487 0 20483 20484 20485 -810 20488 0 c 1+1 --> 2 c (-b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ b^{135, 6}_0 ∧ p_810) -> (-b^{135, 7}_2 ∧ b^{135, 7}_1 ∧ -b^{135, 7}_0) c in CNF: c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ -p_810 ∨ -b^{135, 7}_2 c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ -p_810 ∨ b^{135, 7}_1 c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ -p_810 ∨ -b^{135, 7}_0 c in DIMACS: 20483 20484 -20485 -810 -20486 0 20483 20484 -20485 -810 20487 0 20483 20484 -20485 -810 -20488 0 c 2+1 --> break c (-b^{135, 6}_2 ∧ b^{135, 6}_1 ∧ -b^{135, 6}_0 ∧ p_810) -> break c in CNF: c b^{135, 6}_2 ∨ -b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ -p_810 ∨ break c in DIMACS: 20483 -20484 20485 -810 1162 0 c 2-1 --> 1 c (-b^{135, 6}_2 ∧ b^{135, 6}_1 ∧ -b^{135, 6}_0 ∧ -p_810) -> (-b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ b^{135, 7}_0) c in CNF: c b^{135, 6}_2 ∨ -b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ p_810 ∨ -b^{135, 7}_2 c b^{135, 6}_2 ∨ -b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ p_810 ∨ -b^{135, 7}_1 c b^{135, 6}_2 ∨ -b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ p_810 ∨ b^{135, 7}_0 c in DIMACS: 20483 -20484 20485 810 -20486 0 20483 -20484 20485 810 -20487 0 20483 -20484 20485 810 20488 0 c 1-1 --> 0 c (-b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ b^{135, 6}_0 ∧ -p_810) -> (-b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ -b^{135, 7}_0) c in CNF: c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ p_810 ∨ -b^{135, 7}_2 c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ p_810 ∨ -b^{135, 7}_1 c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ p_810 ∨ -b^{135, 7}_0 c in DIMACS: 20483 20484 -20485 810 -20486 0 20483 20484 -20485 810 -20487 0 20483 20484 -20485 810 -20488 0 c 0-1 --> -1 c (-b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ -b^{135, 6}_0 ∧ -p_810) -> ( b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ b^{135, 7}_0) c in CNF: c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ p_810 ∨ b^{135, 7}_2 c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ p_810 ∨ -b^{135, 7}_1 c b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ p_810 ∨ b^{135, 7}_0 c in DIMACS: 20483 20484 20485 810 20486 0 20483 20484 20485 810 -20487 0 20483 20484 20485 810 20488 0 c -1-1 --> -2 c ( b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ b^{135, 6}_0 ∧ -p_810) -> ( b^{135, 7}_2 ∧ b^{135, 7}_1 ∧ -b^{135, 7}_0) c in CNF: c -b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ p_810 ∨ b^{135, 7}_2 c -b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ p_810 ∨ b^{135, 7}_1 c -b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ p_810 ∨ -b^{135, 7}_0 c in DIMACS: -20483 20484 -20485 810 20486 0 -20483 20484 -20485 810 20487 0 -20483 20484 -20485 810 -20488 0 c -2-1 --> break c ( b^{135, 6}_2 ∧ b^{135, 6}_1 ∧ -b^{135, 6}_0 ∧ -p_810) -> break c in CNF: c -b^{135, 6}_2 ∨ -b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ p_810 ∨ break c in DIMACS: -20483 -20484 20485 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{135, 6}_2 ∧ -b^{135, 6}_1 ∧ -b^{135, 6}_0 ∧ true) c in CNF: c -b^{135, 6}_2 ∨ b^{135, 6}_1 ∨ b^{135, 6}_0 ∨ false c in DIMACS: -20483 20484 20485 0 c 3 does not represent an automaton state. c -(-b^{135, 6}_2 ∧ b^{135, 6}_1 ∧ b^{135, 6}_0 ∧ true) c in CNF: c b^{135, 6}_2 ∨ -b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ false c in DIMACS: 20483 -20484 -20485 0 c -3 does not represent an automaton state. c -( b^{135, 6}_2 ∧ b^{135, 6}_1 ∧ b^{135, 6}_0 ∧ true) c in CNF: c -b^{135, 6}_2 ∨ -b^{135, 6}_1 ∨ -b^{135, 6}_0 ∨ false c in DIMACS: -20483 -20484 -20485 0 c i = 7 c -2+1 --> -1 c ( b^{135, 7}_2 ∧ b^{135, 7}_1 ∧ -b^{135, 7}_0 ∧ p_945) -> ( b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ b^{135, 8}_0) c in CNF: c -b^{135, 7}_2 ∨ -b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ -p_945 ∨ b^{135, 8}_2 c -b^{135, 7}_2 ∨ -b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ -p_945 ∨ -b^{135, 8}_1 c -b^{135, 7}_2 ∨ -b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ -p_945 ∨ b^{135, 8}_0 c in DIMACS: -20486 -20487 20488 -945 20489 0 -20486 -20487 20488 -945 -20490 0 -20486 -20487 20488 -945 20491 0 c -1+1 --> 0 c ( b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ b^{135, 7}_0 ∧ p_945) -> (-b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ -b^{135, 8}_0) c in CNF: c -b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ -p_945 ∨ -b^{135, 8}_2 c -b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ -p_945 ∨ -b^{135, 8}_1 c -b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ -p_945 ∨ -b^{135, 8}_0 c in DIMACS: -20486 20487 -20488 -945 -20489 0 -20486 20487 -20488 -945 -20490 0 -20486 20487 -20488 -945 -20491 0 c 0+1 --> 1 c (-b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ -b^{135, 7}_0 ∧ p_945) -> (-b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ b^{135, 8}_0) c in CNF: c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ -p_945 ∨ -b^{135, 8}_2 c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ -p_945 ∨ -b^{135, 8}_1 c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ -p_945 ∨ b^{135, 8}_0 c in DIMACS: 20486 20487 20488 -945 -20489 0 20486 20487 20488 -945 -20490 0 20486 20487 20488 -945 20491 0 c 1+1 --> 2 c (-b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ b^{135, 7}_0 ∧ p_945) -> (-b^{135, 8}_2 ∧ b^{135, 8}_1 ∧ -b^{135, 8}_0) c in CNF: c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ -p_945 ∨ -b^{135, 8}_2 c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ -p_945 ∨ b^{135, 8}_1 c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ -p_945 ∨ -b^{135, 8}_0 c in DIMACS: 20486 20487 -20488 -945 -20489 0 20486 20487 -20488 -945 20490 0 20486 20487 -20488 -945 -20491 0 c 2+1 --> break c (-b^{135, 7}_2 ∧ b^{135, 7}_1 ∧ -b^{135, 7}_0 ∧ p_945) -> break c in CNF: c b^{135, 7}_2 ∨ -b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ -p_945 ∨ break c in DIMACS: 20486 -20487 20488 -945 1162 0 c 2-1 --> 1 c (-b^{135, 7}_2 ∧ b^{135, 7}_1 ∧ -b^{135, 7}_0 ∧ -p_945) -> (-b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ b^{135, 8}_0) c in CNF: c b^{135, 7}_2 ∨ -b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ p_945 ∨ -b^{135, 8}_2 c b^{135, 7}_2 ∨ -b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ p_945 ∨ -b^{135, 8}_1 c b^{135, 7}_2 ∨ -b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ p_945 ∨ b^{135, 8}_0 c in DIMACS: 20486 -20487 20488 945 -20489 0 20486 -20487 20488 945 -20490 0 20486 -20487 20488 945 20491 0 c 1-1 --> 0 c (-b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ b^{135, 7}_0 ∧ -p_945) -> (-b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ -b^{135, 8}_0) c in CNF: c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ p_945 ∨ -b^{135, 8}_2 c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ p_945 ∨ -b^{135, 8}_1 c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ p_945 ∨ -b^{135, 8}_0 c in DIMACS: 20486 20487 -20488 945 -20489 0 20486 20487 -20488 945 -20490 0 20486 20487 -20488 945 -20491 0 c 0-1 --> -1 c (-b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ -b^{135, 7}_0 ∧ -p_945) -> ( b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ b^{135, 8}_0) c in CNF: c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ p_945 ∨ b^{135, 8}_2 c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ p_945 ∨ -b^{135, 8}_1 c b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ p_945 ∨ b^{135, 8}_0 c in DIMACS: 20486 20487 20488 945 20489 0 20486 20487 20488 945 -20490 0 20486 20487 20488 945 20491 0 c -1-1 --> -2 c ( b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ b^{135, 7}_0 ∧ -p_945) -> ( b^{135, 8}_2 ∧ b^{135, 8}_1 ∧ -b^{135, 8}_0) c in CNF: c -b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ p_945 ∨ b^{135, 8}_2 c -b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ p_945 ∨ b^{135, 8}_1 c -b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ p_945 ∨ -b^{135, 8}_0 c in DIMACS: -20486 20487 -20488 945 20489 0 -20486 20487 -20488 945 20490 0 -20486 20487 -20488 945 -20491 0 c -2-1 --> break c ( b^{135, 7}_2 ∧ b^{135, 7}_1 ∧ -b^{135, 7}_0 ∧ -p_945) -> break c in CNF: c -b^{135, 7}_2 ∨ -b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ p_945 ∨ break c in DIMACS: -20486 -20487 20488 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{135, 7}_2 ∧ -b^{135, 7}_1 ∧ -b^{135, 7}_0 ∧ true) c in CNF: c -b^{135, 7}_2 ∨ b^{135, 7}_1 ∨ b^{135, 7}_0 ∨ false c in DIMACS: -20486 20487 20488 0 c 3 does not represent an automaton state. c -(-b^{135, 7}_2 ∧ b^{135, 7}_1 ∧ b^{135, 7}_0 ∧ true) c in CNF: c b^{135, 7}_2 ∨ -b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ false c in DIMACS: 20486 -20487 -20488 0 c -3 does not represent an automaton state. c -( b^{135, 7}_2 ∧ b^{135, 7}_1 ∧ b^{135, 7}_0 ∧ true) c in CNF: c -b^{135, 7}_2 ∨ -b^{135, 7}_1 ∨ -b^{135, 7}_0 ∨ false c in DIMACS: -20486 -20487 -20488 0 c i = 8 c -2+1 --> -1 c ( b^{135, 8}_2 ∧ b^{135, 8}_1 ∧ -b^{135, 8}_0 ∧ p_1080) -> ( b^{135, 9}_2 ∧ -b^{135, 9}_1 ∧ b^{135, 9}_0) c in CNF: c -b^{135, 8}_2 ∨ -b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ -p_1080 ∨ b^{135, 9}_2 c -b^{135, 8}_2 ∨ -b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ -p_1080 ∨ -b^{135, 9}_1 c -b^{135, 8}_2 ∨ -b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ -p_1080 ∨ b^{135, 9}_0 c in DIMACS: -20489 -20490 20491 -1080 20492 0 -20489 -20490 20491 -1080 -20493 0 -20489 -20490 20491 -1080 20494 0 c -1+1 --> 0 c ( b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ b^{135, 8}_0 ∧ p_1080) -> (-b^{135, 9}_2 ∧ -b^{135, 9}_1 ∧ -b^{135, 9}_0) c in CNF: c -b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ -p_1080 ∨ -b^{135, 9}_2 c -b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ -p_1080 ∨ -b^{135, 9}_1 c -b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ -p_1080 ∨ -b^{135, 9}_0 c in DIMACS: -20489 20490 -20491 -1080 -20492 0 -20489 20490 -20491 -1080 -20493 0 -20489 20490 -20491 -1080 -20494 0 c 0+1 --> 1 c (-b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ -b^{135, 8}_0 ∧ p_1080) -> (-b^{135, 9}_2 ∧ -b^{135, 9}_1 ∧ b^{135, 9}_0) c in CNF: c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ -p_1080 ∨ -b^{135, 9}_2 c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ -p_1080 ∨ -b^{135, 9}_1 c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ -p_1080 ∨ b^{135, 9}_0 c in DIMACS: 20489 20490 20491 -1080 -20492 0 20489 20490 20491 -1080 -20493 0 20489 20490 20491 -1080 20494 0 c 1+1 --> 2 c (-b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ b^{135, 8}_0 ∧ p_1080) -> (-b^{135, 9}_2 ∧ b^{135, 9}_1 ∧ -b^{135, 9}_0) c in CNF: c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ -p_1080 ∨ -b^{135, 9}_2 c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ -p_1080 ∨ b^{135, 9}_1 c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ -p_1080 ∨ -b^{135, 9}_0 c in DIMACS: 20489 20490 -20491 -1080 -20492 0 20489 20490 -20491 -1080 20493 0 20489 20490 -20491 -1080 -20494 0 c 2+1 --> break c (-b^{135, 8}_2 ∧ b^{135, 8}_1 ∧ -b^{135, 8}_0 ∧ p_1080) -> break c in CNF: c b^{135, 8}_2 ∨ -b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ -p_1080 ∨ break c in DIMACS: 20489 -20490 20491 -1080 1162 0 c 2-1 --> 1 c (-b^{135, 8}_2 ∧ b^{135, 8}_1 ∧ -b^{135, 8}_0 ∧ -p_1080) -> (-b^{135, 9}_2 ∧ -b^{135, 9}_1 ∧ b^{135, 9}_0) c in CNF: c b^{135, 8}_2 ∨ -b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ p_1080 ∨ -b^{135, 9}_2 c b^{135, 8}_2 ∨ -b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ p_1080 ∨ -b^{135, 9}_1 c b^{135, 8}_2 ∨ -b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ p_1080 ∨ b^{135, 9}_0 c in DIMACS: 20489 -20490 20491 1080 -20492 0 20489 -20490 20491 1080 -20493 0 20489 -20490 20491 1080 20494 0 c 1-1 --> 0 c (-b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ b^{135, 8}_0 ∧ -p_1080) -> (-b^{135, 9}_2 ∧ -b^{135, 9}_1 ∧ -b^{135, 9}_0) c in CNF: c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ p_1080 ∨ -b^{135, 9}_2 c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ p_1080 ∨ -b^{135, 9}_1 c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ p_1080 ∨ -b^{135, 9}_0 c in DIMACS: 20489 20490 -20491 1080 -20492 0 20489 20490 -20491 1080 -20493 0 20489 20490 -20491 1080 -20494 0 c 0-1 --> -1 c (-b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ -b^{135, 8}_0 ∧ -p_1080) -> ( b^{135, 9}_2 ∧ -b^{135, 9}_1 ∧ b^{135, 9}_0) c in CNF: c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ p_1080 ∨ b^{135, 9}_2 c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ p_1080 ∨ -b^{135, 9}_1 c b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ p_1080 ∨ b^{135, 9}_0 c in DIMACS: 20489 20490 20491 1080 20492 0 20489 20490 20491 1080 -20493 0 20489 20490 20491 1080 20494 0 c -1-1 --> -2 c ( b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ b^{135, 8}_0 ∧ -p_1080) -> ( b^{135, 9}_2 ∧ b^{135, 9}_1 ∧ -b^{135, 9}_0) c in CNF: c -b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ p_1080 ∨ b^{135, 9}_2 c -b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ p_1080 ∨ b^{135, 9}_1 c -b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ p_1080 ∨ -b^{135, 9}_0 c in DIMACS: -20489 20490 -20491 1080 20492 0 -20489 20490 -20491 1080 20493 0 -20489 20490 -20491 1080 -20494 0 c -2-1 --> break c ( b^{135, 8}_2 ∧ b^{135, 8}_1 ∧ -b^{135, 8}_0 ∧ -p_1080) -> break c in CNF: c -b^{135, 8}_2 ∨ -b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ p_1080 ∨ break c in DIMACS: -20489 -20490 20491 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{135, 8}_2 ∧ -b^{135, 8}_1 ∧ -b^{135, 8}_0 ∧ true) c in CNF: c -b^{135, 8}_2 ∨ b^{135, 8}_1 ∨ b^{135, 8}_0 ∨ false c in DIMACS: -20489 20490 20491 0 c 3 does not represent an automaton state. c -(-b^{135, 8}_2 ∧ b^{135, 8}_1 ∧ b^{135, 8}_0 ∧ true) c in CNF: c b^{135, 8}_2 ∨ -b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ false c in DIMACS: 20489 -20490 -20491 0 c -3 does not represent an automaton state. c -( b^{135, 8}_2 ∧ b^{135, 8}_1 ∧ b^{135, 8}_0 ∧ true) c in CNF: c -b^{135, 8}_2 ∨ -b^{135, 8}_1 ∨ -b^{135, 8}_0 ∨ false c in DIMACS: -20489 -20490 -20491 0 c INIT for k = 136 c -b^{136, 1}_2 c -b^{136, 1}_1 c -b^{136, 1}_0 c in DIMACS: -20495 0 -20496 0 -20497 0 c Transitions for k = 136 c i = 1 c -2+1 --> -1 c ( b^{136, 1}_2 ∧ b^{136, 1}_1 ∧ -b^{136, 1}_0 ∧ p_136) -> ( b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ b^{136, 2}_0) c in CNF: c -b^{136, 1}_2 ∨ -b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ -p_136 ∨ b^{136, 2}_2 c -b^{136, 1}_2 ∨ -b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ -p_136 ∨ -b^{136, 2}_1 c -b^{136, 1}_2 ∨ -b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ -p_136 ∨ b^{136, 2}_0 c in DIMACS: -20495 -20496 20497 -136 20498 0 -20495 -20496 20497 -136 -20499 0 -20495 -20496 20497 -136 20500 0 c -1+1 --> 0 c ( b^{136, 1}_2 ∧ -b^{136, 1}_1 ∧ b^{136, 1}_0 ∧ p_136) -> (-b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ -b^{136, 2}_0) c in CNF: c -b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ -p_136 ∨ -b^{136, 2}_2 c -b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ -p_136 ∨ -b^{136, 2}_1 c -b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ -p_136 ∨ -b^{136, 2}_0 c in DIMACS: -20495 20496 -20497 -136 -20498 0 -20495 20496 -20497 -136 -20499 0 -20495 20496 -20497 -136 -20500 0 c 0+1 --> 1 c (-b^{136, 1}_2 ∧ -b^{136, 1}_1 ∧ -b^{136, 1}_0 ∧ p_136) -> (-b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ b^{136, 2}_0) c in CNF: c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ -p_136 ∨ -b^{136, 2}_2 c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ -p_136 ∨ -b^{136, 2}_1 c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ -p_136 ∨ b^{136, 2}_0 c in DIMACS: 20495 20496 20497 -136 -20498 0 20495 20496 20497 -136 -20499 0 20495 20496 20497 -136 20500 0 c 1+1 --> 2 c (-b^{136, 1}_2 ∧ -b^{136, 1}_1 ∧ b^{136, 1}_0 ∧ p_136) -> (-b^{136, 2}_2 ∧ b^{136, 2}_1 ∧ -b^{136, 2}_0) c in CNF: c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ -p_136 ∨ -b^{136, 2}_2 c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ -p_136 ∨ b^{136, 2}_1 c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ -p_136 ∨ -b^{136, 2}_0 c in DIMACS: 20495 20496 -20497 -136 -20498 0 20495 20496 -20497 -136 20499 0 20495 20496 -20497 -136 -20500 0 c 2+1 --> break c (-b^{136, 1}_2 ∧ b^{136, 1}_1 ∧ -b^{136, 1}_0 ∧ p_136) -> break c in CNF: c b^{136, 1}_2 ∨ -b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ -p_136 ∨ break c in DIMACS: 20495 -20496 20497 -136 1162 0 c 2-1 --> 1 c (-b^{136, 1}_2 ∧ b^{136, 1}_1 ∧ -b^{136, 1}_0 ∧ -p_136) -> (-b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ b^{136, 2}_0) c in CNF: c b^{136, 1}_2 ∨ -b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ p_136 ∨ -b^{136, 2}_2 c b^{136, 1}_2 ∨ -b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ p_136 ∨ -b^{136, 2}_1 c b^{136, 1}_2 ∨ -b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ p_136 ∨ b^{136, 2}_0 c in DIMACS: 20495 -20496 20497 136 -20498 0 20495 -20496 20497 136 -20499 0 20495 -20496 20497 136 20500 0 c 1-1 --> 0 c (-b^{136, 1}_2 ∧ -b^{136, 1}_1 ∧ b^{136, 1}_0 ∧ -p_136) -> (-b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ -b^{136, 2}_0) c in CNF: c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ p_136 ∨ -b^{136, 2}_2 c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ p_136 ∨ -b^{136, 2}_1 c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ p_136 ∨ -b^{136, 2}_0 c in DIMACS: 20495 20496 -20497 136 -20498 0 20495 20496 -20497 136 -20499 0 20495 20496 -20497 136 -20500 0 c 0-1 --> -1 c (-b^{136, 1}_2 ∧ -b^{136, 1}_1 ∧ -b^{136, 1}_0 ∧ -p_136) -> ( b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ b^{136, 2}_0) c in CNF: c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ p_136 ∨ b^{136, 2}_2 c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ p_136 ∨ -b^{136, 2}_1 c b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ p_136 ∨ b^{136, 2}_0 c in DIMACS: 20495 20496 20497 136 20498 0 20495 20496 20497 136 -20499 0 20495 20496 20497 136 20500 0 c -1-1 --> -2 c ( b^{136, 1}_2 ∧ -b^{136, 1}_1 ∧ b^{136, 1}_0 ∧ -p_136) -> ( b^{136, 2}_2 ∧ b^{136, 2}_1 ∧ -b^{136, 2}_0) c in CNF: c -b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ p_136 ∨ b^{136, 2}_2 c -b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ p_136 ∨ b^{136, 2}_1 c -b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ p_136 ∨ -b^{136, 2}_0 c in DIMACS: -20495 20496 -20497 136 20498 0 -20495 20496 -20497 136 20499 0 -20495 20496 -20497 136 -20500 0 c -2-1 --> break c ( b^{136, 1}_2 ∧ b^{136, 1}_1 ∧ -b^{136, 1}_0 ∧ -p_136) -> break c in CNF: c -b^{136, 1}_2 ∨ -b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ p_136 ∨ break c in DIMACS: -20495 -20496 20497 136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{136, 1}_2 ∧ -b^{136, 1}_1 ∧ -b^{136, 1}_0 ∧ true) c in CNF: c -b^{136, 1}_2 ∨ b^{136, 1}_1 ∨ b^{136, 1}_0 ∨ false c in DIMACS: -20495 20496 20497 0 c 3 does not represent an automaton state. c -(-b^{136, 1}_2 ∧ b^{136, 1}_1 ∧ b^{136, 1}_0 ∧ true) c in CNF: c b^{136, 1}_2 ∨ -b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ false c in DIMACS: 20495 -20496 -20497 0 c -3 does not represent an automaton state. c -( b^{136, 1}_2 ∧ b^{136, 1}_1 ∧ b^{136, 1}_0 ∧ true) c in CNF: c -b^{136, 1}_2 ∨ -b^{136, 1}_1 ∨ -b^{136, 1}_0 ∨ false c in DIMACS: -20495 -20496 -20497 0 c i = 2 c -2+1 --> -1 c ( b^{136, 2}_2 ∧ b^{136, 2}_1 ∧ -b^{136, 2}_0 ∧ p_272) -> ( b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ b^{136, 3}_0) c in CNF: c -b^{136, 2}_2 ∨ -b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ -p_272 ∨ b^{136, 3}_2 c -b^{136, 2}_2 ∨ -b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ -p_272 ∨ -b^{136, 3}_1 c -b^{136, 2}_2 ∨ -b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ -p_272 ∨ b^{136, 3}_0 c in DIMACS: -20498 -20499 20500 -272 20501 0 -20498 -20499 20500 -272 -20502 0 -20498 -20499 20500 -272 20503 0 c -1+1 --> 0 c ( b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ b^{136, 2}_0 ∧ p_272) -> (-b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ -b^{136, 3}_0) c in CNF: c -b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ -p_272 ∨ -b^{136, 3}_2 c -b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ -p_272 ∨ -b^{136, 3}_1 c -b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ -p_272 ∨ -b^{136, 3}_0 c in DIMACS: -20498 20499 -20500 -272 -20501 0 -20498 20499 -20500 -272 -20502 0 -20498 20499 -20500 -272 -20503 0 c 0+1 --> 1 c (-b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ -b^{136, 2}_0 ∧ p_272) -> (-b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ b^{136, 3}_0) c in CNF: c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ -p_272 ∨ -b^{136, 3}_2 c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ -p_272 ∨ -b^{136, 3}_1 c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ -p_272 ∨ b^{136, 3}_0 c in DIMACS: 20498 20499 20500 -272 -20501 0 20498 20499 20500 -272 -20502 0 20498 20499 20500 -272 20503 0 c 1+1 --> 2 c (-b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ b^{136, 2}_0 ∧ p_272) -> (-b^{136, 3}_2 ∧ b^{136, 3}_1 ∧ -b^{136, 3}_0) c in CNF: c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ -p_272 ∨ -b^{136, 3}_2 c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ -p_272 ∨ b^{136, 3}_1 c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ -p_272 ∨ -b^{136, 3}_0 c in DIMACS: 20498 20499 -20500 -272 -20501 0 20498 20499 -20500 -272 20502 0 20498 20499 -20500 -272 -20503 0 c 2+1 --> break c (-b^{136, 2}_2 ∧ b^{136, 2}_1 ∧ -b^{136, 2}_0 ∧ p_272) -> break c in CNF: c b^{136, 2}_2 ∨ -b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ -p_272 ∨ break c in DIMACS: 20498 -20499 20500 -272 1162 0 c 2-1 --> 1 c (-b^{136, 2}_2 ∧ b^{136, 2}_1 ∧ -b^{136, 2}_0 ∧ -p_272) -> (-b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ b^{136, 3}_0) c in CNF: c b^{136, 2}_2 ∨ -b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ p_272 ∨ -b^{136, 3}_2 c b^{136, 2}_2 ∨ -b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ p_272 ∨ -b^{136, 3}_1 c b^{136, 2}_2 ∨ -b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ p_272 ∨ b^{136, 3}_0 c in DIMACS: 20498 -20499 20500 272 -20501 0 20498 -20499 20500 272 -20502 0 20498 -20499 20500 272 20503 0 c 1-1 --> 0 c (-b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ b^{136, 2}_0 ∧ -p_272) -> (-b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ -b^{136, 3}_0) c in CNF: c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ p_272 ∨ -b^{136, 3}_2 c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ p_272 ∨ -b^{136, 3}_1 c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ p_272 ∨ -b^{136, 3}_0 c in DIMACS: 20498 20499 -20500 272 -20501 0 20498 20499 -20500 272 -20502 0 20498 20499 -20500 272 -20503 0 c 0-1 --> -1 c (-b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ -b^{136, 2}_0 ∧ -p_272) -> ( b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ b^{136, 3}_0) c in CNF: c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ p_272 ∨ b^{136, 3}_2 c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ p_272 ∨ -b^{136, 3}_1 c b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ p_272 ∨ b^{136, 3}_0 c in DIMACS: 20498 20499 20500 272 20501 0 20498 20499 20500 272 -20502 0 20498 20499 20500 272 20503 0 c -1-1 --> -2 c ( b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ b^{136, 2}_0 ∧ -p_272) -> ( b^{136, 3}_2 ∧ b^{136, 3}_1 ∧ -b^{136, 3}_0) c in CNF: c -b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ p_272 ∨ b^{136, 3}_2 c -b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ p_272 ∨ b^{136, 3}_1 c -b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ p_272 ∨ -b^{136, 3}_0 c in DIMACS: -20498 20499 -20500 272 20501 0 -20498 20499 -20500 272 20502 0 -20498 20499 -20500 272 -20503 0 c -2-1 --> break c ( b^{136, 2}_2 ∧ b^{136, 2}_1 ∧ -b^{136, 2}_0 ∧ -p_272) -> break c in CNF: c -b^{136, 2}_2 ∨ -b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ p_272 ∨ break c in DIMACS: -20498 -20499 20500 272 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{136, 2}_2 ∧ -b^{136, 2}_1 ∧ -b^{136, 2}_0 ∧ true) c in CNF: c -b^{136, 2}_2 ∨ b^{136, 2}_1 ∨ b^{136, 2}_0 ∨ false c in DIMACS: -20498 20499 20500 0 c 3 does not represent an automaton state. c -(-b^{136, 2}_2 ∧ b^{136, 2}_1 ∧ b^{136, 2}_0 ∧ true) c in CNF: c b^{136, 2}_2 ∨ -b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ false c in DIMACS: 20498 -20499 -20500 0 c -3 does not represent an automaton state. c -( b^{136, 2}_2 ∧ b^{136, 2}_1 ∧ b^{136, 2}_0 ∧ true) c in CNF: c -b^{136, 2}_2 ∨ -b^{136, 2}_1 ∨ -b^{136, 2}_0 ∨ false c in DIMACS: -20498 -20499 -20500 0 c i = 3 c -2+1 --> -1 c ( b^{136, 3}_2 ∧ b^{136, 3}_1 ∧ -b^{136, 3}_0 ∧ p_408) -> ( b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ b^{136, 4}_0) c in CNF: c -b^{136, 3}_2 ∨ -b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ -p_408 ∨ b^{136, 4}_2 c -b^{136, 3}_2 ∨ -b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ -p_408 ∨ -b^{136, 4}_1 c -b^{136, 3}_2 ∨ -b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ -p_408 ∨ b^{136, 4}_0 c in DIMACS: -20501 -20502 20503 -408 20504 0 -20501 -20502 20503 -408 -20505 0 -20501 -20502 20503 -408 20506 0 c -1+1 --> 0 c ( b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ b^{136, 3}_0 ∧ p_408) -> (-b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ -b^{136, 4}_0) c in CNF: c -b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ -p_408 ∨ -b^{136, 4}_2 c -b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ -p_408 ∨ -b^{136, 4}_1 c -b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ -p_408 ∨ -b^{136, 4}_0 c in DIMACS: -20501 20502 -20503 -408 -20504 0 -20501 20502 -20503 -408 -20505 0 -20501 20502 -20503 -408 -20506 0 c 0+1 --> 1 c (-b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ -b^{136, 3}_0 ∧ p_408) -> (-b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ b^{136, 4}_0) c in CNF: c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ -p_408 ∨ -b^{136, 4}_2 c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ -p_408 ∨ -b^{136, 4}_1 c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ -p_408 ∨ b^{136, 4}_0 c in DIMACS: 20501 20502 20503 -408 -20504 0 20501 20502 20503 -408 -20505 0 20501 20502 20503 -408 20506 0 c 1+1 --> 2 c (-b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ b^{136, 3}_0 ∧ p_408) -> (-b^{136, 4}_2 ∧ b^{136, 4}_1 ∧ -b^{136, 4}_0) c in CNF: c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ -p_408 ∨ -b^{136, 4}_2 c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ -p_408 ∨ b^{136, 4}_1 c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ -p_408 ∨ -b^{136, 4}_0 c in DIMACS: 20501 20502 -20503 -408 -20504 0 20501 20502 -20503 -408 20505 0 20501 20502 -20503 -408 -20506 0 c 2+1 --> break c (-b^{136, 3}_2 ∧ b^{136, 3}_1 ∧ -b^{136, 3}_0 ∧ p_408) -> break c in CNF: c b^{136, 3}_2 ∨ -b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ -p_408 ∨ break c in DIMACS: 20501 -20502 20503 -408 1162 0 c 2-1 --> 1 c (-b^{136, 3}_2 ∧ b^{136, 3}_1 ∧ -b^{136, 3}_0 ∧ -p_408) -> (-b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ b^{136, 4}_0) c in CNF: c b^{136, 3}_2 ∨ -b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ p_408 ∨ -b^{136, 4}_2 c b^{136, 3}_2 ∨ -b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ p_408 ∨ -b^{136, 4}_1 c b^{136, 3}_2 ∨ -b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ p_408 ∨ b^{136, 4}_0 c in DIMACS: 20501 -20502 20503 408 -20504 0 20501 -20502 20503 408 -20505 0 20501 -20502 20503 408 20506 0 c 1-1 --> 0 c (-b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ b^{136, 3}_0 ∧ -p_408) -> (-b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ -b^{136, 4}_0) c in CNF: c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ p_408 ∨ -b^{136, 4}_2 c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ p_408 ∨ -b^{136, 4}_1 c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ p_408 ∨ -b^{136, 4}_0 c in DIMACS: 20501 20502 -20503 408 -20504 0 20501 20502 -20503 408 -20505 0 20501 20502 -20503 408 -20506 0 c 0-1 --> -1 c (-b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ -b^{136, 3}_0 ∧ -p_408) -> ( b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ b^{136, 4}_0) c in CNF: c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ p_408 ∨ b^{136, 4}_2 c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ p_408 ∨ -b^{136, 4}_1 c b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ p_408 ∨ b^{136, 4}_0 c in DIMACS: 20501 20502 20503 408 20504 0 20501 20502 20503 408 -20505 0 20501 20502 20503 408 20506 0 c -1-1 --> -2 c ( b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ b^{136, 3}_0 ∧ -p_408) -> ( b^{136, 4}_2 ∧ b^{136, 4}_1 ∧ -b^{136, 4}_0) c in CNF: c -b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ p_408 ∨ b^{136, 4}_2 c -b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ p_408 ∨ b^{136, 4}_1 c -b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ p_408 ∨ -b^{136, 4}_0 c in DIMACS: -20501 20502 -20503 408 20504 0 -20501 20502 -20503 408 20505 0 -20501 20502 -20503 408 -20506 0 c -2-1 --> break c ( b^{136, 3}_2 ∧ b^{136, 3}_1 ∧ -b^{136, 3}_0 ∧ -p_408) -> break c in CNF: c -b^{136, 3}_2 ∨ -b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ p_408 ∨ break c in DIMACS: -20501 -20502 20503 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{136, 3}_2 ∧ -b^{136, 3}_1 ∧ -b^{136, 3}_0 ∧ true) c in CNF: c -b^{136, 3}_2 ∨ b^{136, 3}_1 ∨ b^{136, 3}_0 ∨ false c in DIMACS: -20501 20502 20503 0 c 3 does not represent an automaton state. c -(-b^{136, 3}_2 ∧ b^{136, 3}_1 ∧ b^{136, 3}_0 ∧ true) c in CNF: c b^{136, 3}_2 ∨ -b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ false c in DIMACS: 20501 -20502 -20503 0 c -3 does not represent an automaton state. c -( b^{136, 3}_2 ∧ b^{136, 3}_1 ∧ b^{136, 3}_0 ∧ true) c in CNF: c -b^{136, 3}_2 ∨ -b^{136, 3}_1 ∨ -b^{136, 3}_0 ∨ false c in DIMACS: -20501 -20502 -20503 0 c i = 4 c -2+1 --> -1 c ( b^{136, 4}_2 ∧ b^{136, 4}_1 ∧ -b^{136, 4}_0 ∧ p_544) -> ( b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ b^{136, 5}_0) c in CNF: c -b^{136, 4}_2 ∨ -b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ -p_544 ∨ b^{136, 5}_2 c -b^{136, 4}_2 ∨ -b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ -p_544 ∨ -b^{136, 5}_1 c -b^{136, 4}_2 ∨ -b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ -p_544 ∨ b^{136, 5}_0 c in DIMACS: -20504 -20505 20506 -544 20507 0 -20504 -20505 20506 -544 -20508 0 -20504 -20505 20506 -544 20509 0 c -1+1 --> 0 c ( b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ b^{136, 4}_0 ∧ p_544) -> (-b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ -b^{136, 5}_0) c in CNF: c -b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ -p_544 ∨ -b^{136, 5}_2 c -b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ -p_544 ∨ -b^{136, 5}_1 c -b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ -p_544 ∨ -b^{136, 5}_0 c in DIMACS: -20504 20505 -20506 -544 -20507 0 -20504 20505 -20506 -544 -20508 0 -20504 20505 -20506 -544 -20509 0 c 0+1 --> 1 c (-b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ -b^{136, 4}_0 ∧ p_544) -> (-b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ b^{136, 5}_0) c in CNF: c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ -p_544 ∨ -b^{136, 5}_2 c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ -p_544 ∨ -b^{136, 5}_1 c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ -p_544 ∨ b^{136, 5}_0 c in DIMACS: 20504 20505 20506 -544 -20507 0 20504 20505 20506 -544 -20508 0 20504 20505 20506 -544 20509 0 c 1+1 --> 2 c (-b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ b^{136, 4}_0 ∧ p_544) -> (-b^{136, 5}_2 ∧ b^{136, 5}_1 ∧ -b^{136, 5}_0) c in CNF: c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ -p_544 ∨ -b^{136, 5}_2 c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ -p_544 ∨ b^{136, 5}_1 c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ -p_544 ∨ -b^{136, 5}_0 c in DIMACS: 20504 20505 -20506 -544 -20507 0 20504 20505 -20506 -544 20508 0 20504 20505 -20506 -544 -20509 0 c 2+1 --> break c (-b^{136, 4}_2 ∧ b^{136, 4}_1 ∧ -b^{136, 4}_0 ∧ p_544) -> break c in CNF: c b^{136, 4}_2 ∨ -b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ -p_544 ∨ break c in DIMACS: 20504 -20505 20506 -544 1162 0 c 2-1 --> 1 c (-b^{136, 4}_2 ∧ b^{136, 4}_1 ∧ -b^{136, 4}_0 ∧ -p_544) -> (-b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ b^{136, 5}_0) c in CNF: c b^{136, 4}_2 ∨ -b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ p_544 ∨ -b^{136, 5}_2 c b^{136, 4}_2 ∨ -b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ p_544 ∨ -b^{136, 5}_1 c b^{136, 4}_2 ∨ -b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ p_544 ∨ b^{136, 5}_0 c in DIMACS: 20504 -20505 20506 544 -20507 0 20504 -20505 20506 544 -20508 0 20504 -20505 20506 544 20509 0 c 1-1 --> 0 c (-b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ b^{136, 4}_0 ∧ -p_544) -> (-b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ -b^{136, 5}_0) c in CNF: c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ p_544 ∨ -b^{136, 5}_2 c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ p_544 ∨ -b^{136, 5}_1 c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ p_544 ∨ -b^{136, 5}_0 c in DIMACS: 20504 20505 -20506 544 -20507 0 20504 20505 -20506 544 -20508 0 20504 20505 -20506 544 -20509 0 c 0-1 --> -1 c (-b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ -b^{136, 4}_0 ∧ -p_544) -> ( b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ b^{136, 5}_0) c in CNF: c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ p_544 ∨ b^{136, 5}_2 c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ p_544 ∨ -b^{136, 5}_1 c b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ p_544 ∨ b^{136, 5}_0 c in DIMACS: 20504 20505 20506 544 20507 0 20504 20505 20506 544 -20508 0 20504 20505 20506 544 20509 0 c -1-1 --> -2 c ( b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ b^{136, 4}_0 ∧ -p_544) -> ( b^{136, 5}_2 ∧ b^{136, 5}_1 ∧ -b^{136, 5}_0) c in CNF: c -b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ p_544 ∨ b^{136, 5}_2 c -b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ p_544 ∨ b^{136, 5}_1 c -b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ p_544 ∨ -b^{136, 5}_0 c in DIMACS: -20504 20505 -20506 544 20507 0 -20504 20505 -20506 544 20508 0 -20504 20505 -20506 544 -20509 0 c -2-1 --> break c ( b^{136, 4}_2 ∧ b^{136, 4}_1 ∧ -b^{136, 4}_0 ∧ -p_544) -> break c in CNF: c -b^{136, 4}_2 ∨ -b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ p_544 ∨ break c in DIMACS: -20504 -20505 20506 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{136, 4}_2 ∧ -b^{136, 4}_1 ∧ -b^{136, 4}_0 ∧ true) c in CNF: c -b^{136, 4}_2 ∨ b^{136, 4}_1 ∨ b^{136, 4}_0 ∨ false c in DIMACS: -20504 20505 20506 0 c 3 does not represent an automaton state. c -(-b^{136, 4}_2 ∧ b^{136, 4}_1 ∧ b^{136, 4}_0 ∧ true) c in CNF: c b^{136, 4}_2 ∨ -b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ false c in DIMACS: 20504 -20505 -20506 0 c -3 does not represent an automaton state. c -( b^{136, 4}_2 ∧ b^{136, 4}_1 ∧ b^{136, 4}_0 ∧ true) c in CNF: c -b^{136, 4}_2 ∨ -b^{136, 4}_1 ∨ -b^{136, 4}_0 ∨ false c in DIMACS: -20504 -20505 -20506 0 c i = 5 c -2+1 --> -1 c ( b^{136, 5}_2 ∧ b^{136, 5}_1 ∧ -b^{136, 5}_0 ∧ p_680) -> ( b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ b^{136, 6}_0) c in CNF: c -b^{136, 5}_2 ∨ -b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ -p_680 ∨ b^{136, 6}_2 c -b^{136, 5}_2 ∨ -b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ -p_680 ∨ -b^{136, 6}_1 c -b^{136, 5}_2 ∨ -b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ -p_680 ∨ b^{136, 6}_0 c in DIMACS: -20507 -20508 20509 -680 20510 0 -20507 -20508 20509 -680 -20511 0 -20507 -20508 20509 -680 20512 0 c -1+1 --> 0 c ( b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ b^{136, 5}_0 ∧ p_680) -> (-b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ -b^{136, 6}_0) c in CNF: c -b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ -p_680 ∨ -b^{136, 6}_2 c -b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ -p_680 ∨ -b^{136, 6}_1 c -b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ -p_680 ∨ -b^{136, 6}_0 c in DIMACS: -20507 20508 -20509 -680 -20510 0 -20507 20508 -20509 -680 -20511 0 -20507 20508 -20509 -680 -20512 0 c 0+1 --> 1 c (-b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ -b^{136, 5}_0 ∧ p_680) -> (-b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ b^{136, 6}_0) c in CNF: c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ -p_680 ∨ -b^{136, 6}_2 c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ -p_680 ∨ -b^{136, 6}_1 c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ -p_680 ∨ b^{136, 6}_0 c in DIMACS: 20507 20508 20509 -680 -20510 0 20507 20508 20509 -680 -20511 0 20507 20508 20509 -680 20512 0 c 1+1 --> 2 c (-b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ b^{136, 5}_0 ∧ p_680) -> (-b^{136, 6}_2 ∧ b^{136, 6}_1 ∧ -b^{136, 6}_0) c in CNF: c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ -p_680 ∨ -b^{136, 6}_2 c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ -p_680 ∨ b^{136, 6}_1 c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ -p_680 ∨ -b^{136, 6}_0 c in DIMACS: 20507 20508 -20509 -680 -20510 0 20507 20508 -20509 -680 20511 0 20507 20508 -20509 -680 -20512 0 c 2+1 --> break c (-b^{136, 5}_2 ∧ b^{136, 5}_1 ∧ -b^{136, 5}_0 ∧ p_680) -> break c in CNF: c b^{136, 5}_2 ∨ -b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ -p_680 ∨ break c in DIMACS: 20507 -20508 20509 -680 1162 0 c 2-1 --> 1 c (-b^{136, 5}_2 ∧ b^{136, 5}_1 ∧ -b^{136, 5}_0 ∧ -p_680) -> (-b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ b^{136, 6}_0) c in CNF: c b^{136, 5}_2 ∨ -b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ p_680 ∨ -b^{136, 6}_2 c b^{136, 5}_2 ∨ -b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ p_680 ∨ -b^{136, 6}_1 c b^{136, 5}_2 ∨ -b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ p_680 ∨ b^{136, 6}_0 c in DIMACS: 20507 -20508 20509 680 -20510 0 20507 -20508 20509 680 -20511 0 20507 -20508 20509 680 20512 0 c 1-1 --> 0 c (-b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ b^{136, 5}_0 ∧ -p_680) -> (-b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ -b^{136, 6}_0) c in CNF: c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ p_680 ∨ -b^{136, 6}_2 c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ p_680 ∨ -b^{136, 6}_1 c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ p_680 ∨ -b^{136, 6}_0 c in DIMACS: 20507 20508 -20509 680 -20510 0 20507 20508 -20509 680 -20511 0 20507 20508 -20509 680 -20512 0 c 0-1 --> -1 c (-b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ -b^{136, 5}_0 ∧ -p_680) -> ( b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ b^{136, 6}_0) c in CNF: c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ p_680 ∨ b^{136, 6}_2 c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ p_680 ∨ -b^{136, 6}_1 c b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ p_680 ∨ b^{136, 6}_0 c in DIMACS: 20507 20508 20509 680 20510 0 20507 20508 20509 680 -20511 0 20507 20508 20509 680 20512 0 c -1-1 --> -2 c ( b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ b^{136, 5}_0 ∧ -p_680) -> ( b^{136, 6}_2 ∧ b^{136, 6}_1 ∧ -b^{136, 6}_0) c in CNF: c -b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ p_680 ∨ b^{136, 6}_2 c -b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ p_680 ∨ b^{136, 6}_1 c -b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ p_680 ∨ -b^{136, 6}_0 c in DIMACS: -20507 20508 -20509 680 20510 0 -20507 20508 -20509 680 20511 0 -20507 20508 -20509 680 -20512 0 c -2-1 --> break c ( b^{136, 5}_2 ∧ b^{136, 5}_1 ∧ -b^{136, 5}_0 ∧ -p_680) -> break c in CNF: c -b^{136, 5}_2 ∨ -b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ p_680 ∨ break c in DIMACS: -20507 -20508 20509 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{136, 5}_2 ∧ -b^{136, 5}_1 ∧ -b^{136, 5}_0 ∧ true) c in CNF: c -b^{136, 5}_2 ∨ b^{136, 5}_1 ∨ b^{136, 5}_0 ∨ false c in DIMACS: -20507 20508 20509 0 c 3 does not represent an automaton state. c -(-b^{136, 5}_2 ∧ b^{136, 5}_1 ∧ b^{136, 5}_0 ∧ true) c in CNF: c b^{136, 5}_2 ∨ -b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ false c in DIMACS: 20507 -20508 -20509 0 c -3 does not represent an automaton state. c -( b^{136, 5}_2 ∧ b^{136, 5}_1 ∧ b^{136, 5}_0 ∧ true) c in CNF: c -b^{136, 5}_2 ∨ -b^{136, 5}_1 ∨ -b^{136, 5}_0 ∨ false c in DIMACS: -20507 -20508 -20509 0 c i = 6 c -2+1 --> -1 c ( b^{136, 6}_2 ∧ b^{136, 6}_1 ∧ -b^{136, 6}_0 ∧ p_816) -> ( b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ b^{136, 7}_0) c in CNF: c -b^{136, 6}_2 ∨ -b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ -p_816 ∨ b^{136, 7}_2 c -b^{136, 6}_2 ∨ -b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ -p_816 ∨ -b^{136, 7}_1 c -b^{136, 6}_2 ∨ -b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ -p_816 ∨ b^{136, 7}_0 c in DIMACS: -20510 -20511 20512 -816 20513 0 -20510 -20511 20512 -816 -20514 0 -20510 -20511 20512 -816 20515 0 c -1+1 --> 0 c ( b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ b^{136, 6}_0 ∧ p_816) -> (-b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ -b^{136, 7}_0) c in CNF: c -b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ -p_816 ∨ -b^{136, 7}_2 c -b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ -p_816 ∨ -b^{136, 7}_1 c -b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ -p_816 ∨ -b^{136, 7}_0 c in DIMACS: -20510 20511 -20512 -816 -20513 0 -20510 20511 -20512 -816 -20514 0 -20510 20511 -20512 -816 -20515 0 c 0+1 --> 1 c (-b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ -b^{136, 6}_0 ∧ p_816) -> (-b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ b^{136, 7}_0) c in CNF: c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ -p_816 ∨ -b^{136, 7}_2 c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ -p_816 ∨ -b^{136, 7}_1 c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ -p_816 ∨ b^{136, 7}_0 c in DIMACS: 20510 20511 20512 -816 -20513 0 20510 20511 20512 -816 -20514 0 20510 20511 20512 -816 20515 0 c 1+1 --> 2 c (-b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ b^{136, 6}_0 ∧ p_816) -> (-b^{136, 7}_2 ∧ b^{136, 7}_1 ∧ -b^{136, 7}_0) c in CNF: c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ -p_816 ∨ -b^{136, 7}_2 c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ -p_816 ∨ b^{136, 7}_1 c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ -p_816 ∨ -b^{136, 7}_0 c in DIMACS: 20510 20511 -20512 -816 -20513 0 20510 20511 -20512 -816 20514 0 20510 20511 -20512 -816 -20515 0 c 2+1 --> break c (-b^{136, 6}_2 ∧ b^{136, 6}_1 ∧ -b^{136, 6}_0 ∧ p_816) -> break c in CNF: c b^{136, 6}_2 ∨ -b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ -p_816 ∨ break c in DIMACS: 20510 -20511 20512 -816 1162 0 c 2-1 --> 1 c (-b^{136, 6}_2 ∧ b^{136, 6}_1 ∧ -b^{136, 6}_0 ∧ -p_816) -> (-b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ b^{136, 7}_0) c in CNF: c b^{136, 6}_2 ∨ -b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ p_816 ∨ -b^{136, 7}_2 c b^{136, 6}_2 ∨ -b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ p_816 ∨ -b^{136, 7}_1 c b^{136, 6}_2 ∨ -b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ p_816 ∨ b^{136, 7}_0 c in DIMACS: 20510 -20511 20512 816 -20513 0 20510 -20511 20512 816 -20514 0 20510 -20511 20512 816 20515 0 c 1-1 --> 0 c (-b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ b^{136, 6}_0 ∧ -p_816) -> (-b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ -b^{136, 7}_0) c in CNF: c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ p_816 ∨ -b^{136, 7}_2 c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ p_816 ∨ -b^{136, 7}_1 c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ p_816 ∨ -b^{136, 7}_0 c in DIMACS: 20510 20511 -20512 816 -20513 0 20510 20511 -20512 816 -20514 0 20510 20511 -20512 816 -20515 0 c 0-1 --> -1 c (-b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ -b^{136, 6}_0 ∧ -p_816) -> ( b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ b^{136, 7}_0) c in CNF: c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ p_816 ∨ b^{136, 7}_2 c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ p_816 ∨ -b^{136, 7}_1 c b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ p_816 ∨ b^{136, 7}_0 c in DIMACS: 20510 20511 20512 816 20513 0 20510 20511 20512 816 -20514 0 20510 20511 20512 816 20515 0 c -1-1 --> -2 c ( b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ b^{136, 6}_0 ∧ -p_816) -> ( b^{136, 7}_2 ∧ b^{136, 7}_1 ∧ -b^{136, 7}_0) c in CNF: c -b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ p_816 ∨ b^{136, 7}_2 c -b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ p_816 ∨ b^{136, 7}_1 c -b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ p_816 ∨ -b^{136, 7}_0 c in DIMACS: -20510 20511 -20512 816 20513 0 -20510 20511 -20512 816 20514 0 -20510 20511 -20512 816 -20515 0 c -2-1 --> break c ( b^{136, 6}_2 ∧ b^{136, 6}_1 ∧ -b^{136, 6}_0 ∧ -p_816) -> break c in CNF: c -b^{136, 6}_2 ∨ -b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ p_816 ∨ break c in DIMACS: -20510 -20511 20512 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{136, 6}_2 ∧ -b^{136, 6}_1 ∧ -b^{136, 6}_0 ∧ true) c in CNF: c -b^{136, 6}_2 ∨ b^{136, 6}_1 ∨ b^{136, 6}_0 ∨ false c in DIMACS: -20510 20511 20512 0 c 3 does not represent an automaton state. c -(-b^{136, 6}_2 ∧ b^{136, 6}_1 ∧ b^{136, 6}_0 ∧ true) c in CNF: c b^{136, 6}_2 ∨ -b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ false c in DIMACS: 20510 -20511 -20512 0 c -3 does not represent an automaton state. c -( b^{136, 6}_2 ∧ b^{136, 6}_1 ∧ b^{136, 6}_0 ∧ true) c in CNF: c -b^{136, 6}_2 ∨ -b^{136, 6}_1 ∨ -b^{136, 6}_0 ∨ false c in DIMACS: -20510 -20511 -20512 0 c i = 7 c -2+1 --> -1 c ( b^{136, 7}_2 ∧ b^{136, 7}_1 ∧ -b^{136, 7}_0 ∧ p_952) -> ( b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ b^{136, 8}_0) c in CNF: c -b^{136, 7}_2 ∨ -b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ -p_952 ∨ b^{136, 8}_2 c -b^{136, 7}_2 ∨ -b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ -p_952 ∨ -b^{136, 8}_1 c -b^{136, 7}_2 ∨ -b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ -p_952 ∨ b^{136, 8}_0 c in DIMACS: -20513 -20514 20515 -952 20516 0 -20513 -20514 20515 -952 -20517 0 -20513 -20514 20515 -952 20518 0 c -1+1 --> 0 c ( b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ b^{136, 7}_0 ∧ p_952) -> (-b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ -b^{136, 8}_0) c in CNF: c -b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ -p_952 ∨ -b^{136, 8}_2 c -b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ -p_952 ∨ -b^{136, 8}_1 c -b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ -p_952 ∨ -b^{136, 8}_0 c in DIMACS: -20513 20514 -20515 -952 -20516 0 -20513 20514 -20515 -952 -20517 0 -20513 20514 -20515 -952 -20518 0 c 0+1 --> 1 c (-b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ -b^{136, 7}_0 ∧ p_952) -> (-b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ b^{136, 8}_0) c in CNF: c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ -p_952 ∨ -b^{136, 8}_2 c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ -p_952 ∨ -b^{136, 8}_1 c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ -p_952 ∨ b^{136, 8}_0 c in DIMACS: 20513 20514 20515 -952 -20516 0 20513 20514 20515 -952 -20517 0 20513 20514 20515 -952 20518 0 c 1+1 --> 2 c (-b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ b^{136, 7}_0 ∧ p_952) -> (-b^{136, 8}_2 ∧ b^{136, 8}_1 ∧ -b^{136, 8}_0) c in CNF: c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ -p_952 ∨ -b^{136, 8}_2 c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ -p_952 ∨ b^{136, 8}_1 c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ -p_952 ∨ -b^{136, 8}_0 c in DIMACS: 20513 20514 -20515 -952 -20516 0 20513 20514 -20515 -952 20517 0 20513 20514 -20515 -952 -20518 0 c 2+1 --> break c (-b^{136, 7}_2 ∧ b^{136, 7}_1 ∧ -b^{136, 7}_0 ∧ p_952) -> break c in CNF: c b^{136, 7}_2 ∨ -b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ -p_952 ∨ break c in DIMACS: 20513 -20514 20515 -952 1162 0 c 2-1 --> 1 c (-b^{136, 7}_2 ∧ b^{136, 7}_1 ∧ -b^{136, 7}_0 ∧ -p_952) -> (-b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ b^{136, 8}_0) c in CNF: c b^{136, 7}_2 ∨ -b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ p_952 ∨ -b^{136, 8}_2 c b^{136, 7}_2 ∨ -b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ p_952 ∨ -b^{136, 8}_1 c b^{136, 7}_2 ∨ -b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ p_952 ∨ b^{136, 8}_0 c in DIMACS: 20513 -20514 20515 952 -20516 0 20513 -20514 20515 952 -20517 0 20513 -20514 20515 952 20518 0 c 1-1 --> 0 c (-b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ b^{136, 7}_0 ∧ -p_952) -> (-b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ -b^{136, 8}_0) c in CNF: c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ p_952 ∨ -b^{136, 8}_2 c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ p_952 ∨ -b^{136, 8}_1 c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ p_952 ∨ -b^{136, 8}_0 c in DIMACS: 20513 20514 -20515 952 -20516 0 20513 20514 -20515 952 -20517 0 20513 20514 -20515 952 -20518 0 c 0-1 --> -1 c (-b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ -b^{136, 7}_0 ∧ -p_952) -> ( b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ b^{136, 8}_0) c in CNF: c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ p_952 ∨ b^{136, 8}_2 c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ p_952 ∨ -b^{136, 8}_1 c b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ p_952 ∨ b^{136, 8}_0 c in DIMACS: 20513 20514 20515 952 20516 0 20513 20514 20515 952 -20517 0 20513 20514 20515 952 20518 0 c -1-1 --> -2 c ( b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ b^{136, 7}_0 ∧ -p_952) -> ( b^{136, 8}_2 ∧ b^{136, 8}_1 ∧ -b^{136, 8}_0) c in CNF: c -b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ p_952 ∨ b^{136, 8}_2 c -b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ p_952 ∨ b^{136, 8}_1 c -b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ p_952 ∨ -b^{136, 8}_0 c in DIMACS: -20513 20514 -20515 952 20516 0 -20513 20514 -20515 952 20517 0 -20513 20514 -20515 952 -20518 0 c -2-1 --> break c ( b^{136, 7}_2 ∧ b^{136, 7}_1 ∧ -b^{136, 7}_0 ∧ -p_952) -> break c in CNF: c -b^{136, 7}_2 ∨ -b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ p_952 ∨ break c in DIMACS: -20513 -20514 20515 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{136, 7}_2 ∧ -b^{136, 7}_1 ∧ -b^{136, 7}_0 ∧ true) c in CNF: c -b^{136, 7}_2 ∨ b^{136, 7}_1 ∨ b^{136, 7}_0 ∨ false c in DIMACS: -20513 20514 20515 0 c 3 does not represent an automaton state. c -(-b^{136, 7}_2 ∧ b^{136, 7}_1 ∧ b^{136, 7}_0 ∧ true) c in CNF: c b^{136, 7}_2 ∨ -b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ false c in DIMACS: 20513 -20514 -20515 0 c -3 does not represent an automaton state. c -( b^{136, 7}_2 ∧ b^{136, 7}_1 ∧ b^{136, 7}_0 ∧ true) c in CNF: c -b^{136, 7}_2 ∨ -b^{136, 7}_1 ∨ -b^{136, 7}_0 ∨ false c in DIMACS: -20513 -20514 -20515 0 c i = 8 c -2+1 --> -1 c ( b^{136, 8}_2 ∧ b^{136, 8}_1 ∧ -b^{136, 8}_0 ∧ p_1088) -> ( b^{136, 9}_2 ∧ -b^{136, 9}_1 ∧ b^{136, 9}_0) c in CNF: c -b^{136, 8}_2 ∨ -b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ -p_1088 ∨ b^{136, 9}_2 c -b^{136, 8}_2 ∨ -b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ -p_1088 ∨ -b^{136, 9}_1 c -b^{136, 8}_2 ∨ -b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ -p_1088 ∨ b^{136, 9}_0 c in DIMACS: -20516 -20517 20518 -1088 20519 0 -20516 -20517 20518 -1088 -20520 0 -20516 -20517 20518 -1088 20521 0 c -1+1 --> 0 c ( b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ b^{136, 8}_0 ∧ p_1088) -> (-b^{136, 9}_2 ∧ -b^{136, 9}_1 ∧ -b^{136, 9}_0) c in CNF: c -b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ -p_1088 ∨ -b^{136, 9}_2 c -b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ -p_1088 ∨ -b^{136, 9}_1 c -b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ -p_1088 ∨ -b^{136, 9}_0 c in DIMACS: -20516 20517 -20518 -1088 -20519 0 -20516 20517 -20518 -1088 -20520 0 -20516 20517 -20518 -1088 -20521 0 c 0+1 --> 1 c (-b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ -b^{136, 8}_0 ∧ p_1088) -> (-b^{136, 9}_2 ∧ -b^{136, 9}_1 ∧ b^{136, 9}_0) c in CNF: c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ -p_1088 ∨ -b^{136, 9}_2 c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ -p_1088 ∨ -b^{136, 9}_1 c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ -p_1088 ∨ b^{136, 9}_0 c in DIMACS: 20516 20517 20518 -1088 -20519 0 20516 20517 20518 -1088 -20520 0 20516 20517 20518 -1088 20521 0 c 1+1 --> 2 c (-b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ b^{136, 8}_0 ∧ p_1088) -> (-b^{136, 9}_2 ∧ b^{136, 9}_1 ∧ -b^{136, 9}_0) c in CNF: c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ -p_1088 ∨ -b^{136, 9}_2 c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ -p_1088 ∨ b^{136, 9}_1 c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ -p_1088 ∨ -b^{136, 9}_0 c in DIMACS: 20516 20517 -20518 -1088 -20519 0 20516 20517 -20518 -1088 20520 0 20516 20517 -20518 -1088 -20521 0 c 2+1 --> break c (-b^{136, 8}_2 ∧ b^{136, 8}_1 ∧ -b^{136, 8}_0 ∧ p_1088) -> break c in CNF: c b^{136, 8}_2 ∨ -b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ -p_1088 ∨ break c in DIMACS: 20516 -20517 20518 -1088 1162 0 c 2-1 --> 1 c (-b^{136, 8}_2 ∧ b^{136, 8}_1 ∧ -b^{136, 8}_0 ∧ -p_1088) -> (-b^{136, 9}_2 ∧ -b^{136, 9}_1 ∧ b^{136, 9}_0) c in CNF: c b^{136, 8}_2 ∨ -b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ p_1088 ∨ -b^{136, 9}_2 c b^{136, 8}_2 ∨ -b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ p_1088 ∨ -b^{136, 9}_1 c b^{136, 8}_2 ∨ -b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ p_1088 ∨ b^{136, 9}_0 c in DIMACS: 20516 -20517 20518 1088 -20519 0 20516 -20517 20518 1088 -20520 0 20516 -20517 20518 1088 20521 0 c 1-1 --> 0 c (-b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ b^{136, 8}_0 ∧ -p_1088) -> (-b^{136, 9}_2 ∧ -b^{136, 9}_1 ∧ -b^{136, 9}_0) c in CNF: c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ p_1088 ∨ -b^{136, 9}_2 c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ p_1088 ∨ -b^{136, 9}_1 c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ p_1088 ∨ -b^{136, 9}_0 c in DIMACS: 20516 20517 -20518 1088 -20519 0 20516 20517 -20518 1088 -20520 0 20516 20517 -20518 1088 -20521 0 c 0-1 --> -1 c (-b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ -b^{136, 8}_0 ∧ -p_1088) -> ( b^{136, 9}_2 ∧ -b^{136, 9}_1 ∧ b^{136, 9}_0) c in CNF: c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ p_1088 ∨ b^{136, 9}_2 c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ p_1088 ∨ -b^{136, 9}_1 c b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ p_1088 ∨ b^{136, 9}_0 c in DIMACS: 20516 20517 20518 1088 20519 0 20516 20517 20518 1088 -20520 0 20516 20517 20518 1088 20521 0 c -1-1 --> -2 c ( b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ b^{136, 8}_0 ∧ -p_1088) -> ( b^{136, 9}_2 ∧ b^{136, 9}_1 ∧ -b^{136, 9}_0) c in CNF: c -b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ p_1088 ∨ b^{136, 9}_2 c -b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ p_1088 ∨ b^{136, 9}_1 c -b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ p_1088 ∨ -b^{136, 9}_0 c in DIMACS: -20516 20517 -20518 1088 20519 0 -20516 20517 -20518 1088 20520 0 -20516 20517 -20518 1088 -20521 0 c -2-1 --> break c ( b^{136, 8}_2 ∧ b^{136, 8}_1 ∧ -b^{136, 8}_0 ∧ -p_1088) -> break c in CNF: c -b^{136, 8}_2 ∨ -b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ p_1088 ∨ break c in DIMACS: -20516 -20517 20518 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{136, 8}_2 ∧ -b^{136, 8}_1 ∧ -b^{136, 8}_0 ∧ true) c in CNF: c -b^{136, 8}_2 ∨ b^{136, 8}_1 ∨ b^{136, 8}_0 ∨ false c in DIMACS: -20516 20517 20518 0 c 3 does not represent an automaton state. c -(-b^{136, 8}_2 ∧ b^{136, 8}_1 ∧ b^{136, 8}_0 ∧ true) c in CNF: c b^{136, 8}_2 ∨ -b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ false c in DIMACS: 20516 -20517 -20518 0 c -3 does not represent an automaton state. c -( b^{136, 8}_2 ∧ b^{136, 8}_1 ∧ b^{136, 8}_0 ∧ true) c in CNF: c -b^{136, 8}_2 ∨ -b^{136, 8}_1 ∨ -b^{136, 8}_0 ∨ false c in DIMACS: -20516 -20517 -20518 0 c INIT for k = 137 c -b^{137, 1}_2 c -b^{137, 1}_1 c -b^{137, 1}_0 c in DIMACS: -20522 0 -20523 0 -20524 0 c Transitions for k = 137 c i = 1 c -2+1 --> -1 c ( b^{137, 1}_2 ∧ b^{137, 1}_1 ∧ -b^{137, 1}_0 ∧ p_137) -> ( b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ b^{137, 2}_0) c in CNF: c -b^{137, 1}_2 ∨ -b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ -p_137 ∨ b^{137, 2}_2 c -b^{137, 1}_2 ∨ -b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ -p_137 ∨ -b^{137, 2}_1 c -b^{137, 1}_2 ∨ -b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ -p_137 ∨ b^{137, 2}_0 c in DIMACS: -20522 -20523 20524 -137 20525 0 -20522 -20523 20524 -137 -20526 0 -20522 -20523 20524 -137 20527 0 c -1+1 --> 0 c ( b^{137, 1}_2 ∧ -b^{137, 1}_1 ∧ b^{137, 1}_0 ∧ p_137) -> (-b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ -b^{137, 2}_0) c in CNF: c -b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ -p_137 ∨ -b^{137, 2}_2 c -b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ -p_137 ∨ -b^{137, 2}_1 c -b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ -p_137 ∨ -b^{137, 2}_0 c in DIMACS: -20522 20523 -20524 -137 -20525 0 -20522 20523 -20524 -137 -20526 0 -20522 20523 -20524 -137 -20527 0 c 0+1 --> 1 c (-b^{137, 1}_2 ∧ -b^{137, 1}_1 ∧ -b^{137, 1}_0 ∧ p_137) -> (-b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ b^{137, 2}_0) c in CNF: c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ -p_137 ∨ -b^{137, 2}_2 c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ -p_137 ∨ -b^{137, 2}_1 c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ -p_137 ∨ b^{137, 2}_0 c in DIMACS: 20522 20523 20524 -137 -20525 0 20522 20523 20524 -137 -20526 0 20522 20523 20524 -137 20527 0 c 1+1 --> 2 c (-b^{137, 1}_2 ∧ -b^{137, 1}_1 ∧ b^{137, 1}_0 ∧ p_137) -> (-b^{137, 2}_2 ∧ b^{137, 2}_1 ∧ -b^{137, 2}_0) c in CNF: c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ -p_137 ∨ -b^{137, 2}_2 c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ -p_137 ∨ b^{137, 2}_1 c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ -p_137 ∨ -b^{137, 2}_0 c in DIMACS: 20522 20523 -20524 -137 -20525 0 20522 20523 -20524 -137 20526 0 20522 20523 -20524 -137 -20527 0 c 2+1 --> break c (-b^{137, 1}_2 ∧ b^{137, 1}_1 ∧ -b^{137, 1}_0 ∧ p_137) -> break c in CNF: c b^{137, 1}_2 ∨ -b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ -p_137 ∨ break c in DIMACS: 20522 -20523 20524 -137 1162 0 c 2-1 --> 1 c (-b^{137, 1}_2 ∧ b^{137, 1}_1 ∧ -b^{137, 1}_0 ∧ -p_137) -> (-b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ b^{137, 2}_0) c in CNF: c b^{137, 1}_2 ∨ -b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ p_137 ∨ -b^{137, 2}_2 c b^{137, 1}_2 ∨ -b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ p_137 ∨ -b^{137, 2}_1 c b^{137, 1}_2 ∨ -b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ p_137 ∨ b^{137, 2}_0 c in DIMACS: 20522 -20523 20524 137 -20525 0 20522 -20523 20524 137 -20526 0 20522 -20523 20524 137 20527 0 c 1-1 --> 0 c (-b^{137, 1}_2 ∧ -b^{137, 1}_1 ∧ b^{137, 1}_0 ∧ -p_137) -> (-b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ -b^{137, 2}_0) c in CNF: c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ p_137 ∨ -b^{137, 2}_2 c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ p_137 ∨ -b^{137, 2}_1 c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ p_137 ∨ -b^{137, 2}_0 c in DIMACS: 20522 20523 -20524 137 -20525 0 20522 20523 -20524 137 -20526 0 20522 20523 -20524 137 -20527 0 c 0-1 --> -1 c (-b^{137, 1}_2 ∧ -b^{137, 1}_1 ∧ -b^{137, 1}_0 ∧ -p_137) -> ( b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ b^{137, 2}_0) c in CNF: c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ p_137 ∨ b^{137, 2}_2 c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ p_137 ∨ -b^{137, 2}_1 c b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ p_137 ∨ b^{137, 2}_0 c in DIMACS: 20522 20523 20524 137 20525 0 20522 20523 20524 137 -20526 0 20522 20523 20524 137 20527 0 c -1-1 --> -2 c ( b^{137, 1}_2 ∧ -b^{137, 1}_1 ∧ b^{137, 1}_0 ∧ -p_137) -> ( b^{137, 2}_2 ∧ b^{137, 2}_1 ∧ -b^{137, 2}_0) c in CNF: c -b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ p_137 ∨ b^{137, 2}_2 c -b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ p_137 ∨ b^{137, 2}_1 c -b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ p_137 ∨ -b^{137, 2}_0 c in DIMACS: -20522 20523 -20524 137 20525 0 -20522 20523 -20524 137 20526 0 -20522 20523 -20524 137 -20527 0 c -2-1 --> break c ( b^{137, 1}_2 ∧ b^{137, 1}_1 ∧ -b^{137, 1}_0 ∧ -p_137) -> break c in CNF: c -b^{137, 1}_2 ∨ -b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ p_137 ∨ break c in DIMACS: -20522 -20523 20524 137 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{137, 1}_2 ∧ -b^{137, 1}_1 ∧ -b^{137, 1}_0 ∧ true) c in CNF: c -b^{137, 1}_2 ∨ b^{137, 1}_1 ∨ b^{137, 1}_0 ∨ false c in DIMACS: -20522 20523 20524 0 c 3 does not represent an automaton state. c -(-b^{137, 1}_2 ∧ b^{137, 1}_1 ∧ b^{137, 1}_0 ∧ true) c in CNF: c b^{137, 1}_2 ∨ -b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ false c in DIMACS: 20522 -20523 -20524 0 c -3 does not represent an automaton state. c -( b^{137, 1}_2 ∧ b^{137, 1}_1 ∧ b^{137, 1}_0 ∧ true) c in CNF: c -b^{137, 1}_2 ∨ -b^{137, 1}_1 ∨ -b^{137, 1}_0 ∨ false c in DIMACS: -20522 -20523 -20524 0 c i = 2 c -2+1 --> -1 c ( b^{137, 2}_2 ∧ b^{137, 2}_1 ∧ -b^{137, 2}_0 ∧ p_274) -> ( b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ b^{137, 3}_0) c in CNF: c -b^{137, 2}_2 ∨ -b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ -p_274 ∨ b^{137, 3}_2 c -b^{137, 2}_2 ∨ -b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ -p_274 ∨ -b^{137, 3}_1 c -b^{137, 2}_2 ∨ -b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ -p_274 ∨ b^{137, 3}_0 c in DIMACS: -20525 -20526 20527 -274 20528 0 -20525 -20526 20527 -274 -20529 0 -20525 -20526 20527 -274 20530 0 c -1+1 --> 0 c ( b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ b^{137, 2}_0 ∧ p_274) -> (-b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ -b^{137, 3}_0) c in CNF: c -b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ -p_274 ∨ -b^{137, 3}_2 c -b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ -p_274 ∨ -b^{137, 3}_1 c -b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ -p_274 ∨ -b^{137, 3}_0 c in DIMACS: -20525 20526 -20527 -274 -20528 0 -20525 20526 -20527 -274 -20529 0 -20525 20526 -20527 -274 -20530 0 c 0+1 --> 1 c (-b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ -b^{137, 2}_0 ∧ p_274) -> (-b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ b^{137, 3}_0) c in CNF: c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ -p_274 ∨ -b^{137, 3}_2 c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ -p_274 ∨ -b^{137, 3}_1 c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ -p_274 ∨ b^{137, 3}_0 c in DIMACS: 20525 20526 20527 -274 -20528 0 20525 20526 20527 -274 -20529 0 20525 20526 20527 -274 20530 0 c 1+1 --> 2 c (-b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ b^{137, 2}_0 ∧ p_274) -> (-b^{137, 3}_2 ∧ b^{137, 3}_1 ∧ -b^{137, 3}_0) c in CNF: c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ -p_274 ∨ -b^{137, 3}_2 c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ -p_274 ∨ b^{137, 3}_1 c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ -p_274 ∨ -b^{137, 3}_0 c in DIMACS: 20525 20526 -20527 -274 -20528 0 20525 20526 -20527 -274 20529 0 20525 20526 -20527 -274 -20530 0 c 2+1 --> break c (-b^{137, 2}_2 ∧ b^{137, 2}_1 ∧ -b^{137, 2}_0 ∧ p_274) -> break c in CNF: c b^{137, 2}_2 ∨ -b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ -p_274 ∨ break c in DIMACS: 20525 -20526 20527 -274 1162 0 c 2-1 --> 1 c (-b^{137, 2}_2 ∧ b^{137, 2}_1 ∧ -b^{137, 2}_0 ∧ -p_274) -> (-b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ b^{137, 3}_0) c in CNF: c b^{137, 2}_2 ∨ -b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ p_274 ∨ -b^{137, 3}_2 c b^{137, 2}_2 ∨ -b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ p_274 ∨ -b^{137, 3}_1 c b^{137, 2}_2 ∨ -b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ p_274 ∨ b^{137, 3}_0 c in DIMACS: 20525 -20526 20527 274 -20528 0 20525 -20526 20527 274 -20529 0 20525 -20526 20527 274 20530 0 c 1-1 --> 0 c (-b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ b^{137, 2}_0 ∧ -p_274) -> (-b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ -b^{137, 3}_0) c in CNF: c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ p_274 ∨ -b^{137, 3}_2 c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ p_274 ∨ -b^{137, 3}_1 c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ p_274 ∨ -b^{137, 3}_0 c in DIMACS: 20525 20526 -20527 274 -20528 0 20525 20526 -20527 274 -20529 0 20525 20526 -20527 274 -20530 0 c 0-1 --> -1 c (-b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ -b^{137, 2}_0 ∧ -p_274) -> ( b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ b^{137, 3}_0) c in CNF: c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ p_274 ∨ b^{137, 3}_2 c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ p_274 ∨ -b^{137, 3}_1 c b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ p_274 ∨ b^{137, 3}_0 c in DIMACS: 20525 20526 20527 274 20528 0 20525 20526 20527 274 -20529 0 20525 20526 20527 274 20530 0 c -1-1 --> -2 c ( b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ b^{137, 2}_0 ∧ -p_274) -> ( b^{137, 3}_2 ∧ b^{137, 3}_1 ∧ -b^{137, 3}_0) c in CNF: c -b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ p_274 ∨ b^{137, 3}_2 c -b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ p_274 ∨ b^{137, 3}_1 c -b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ p_274 ∨ -b^{137, 3}_0 c in DIMACS: -20525 20526 -20527 274 20528 0 -20525 20526 -20527 274 20529 0 -20525 20526 -20527 274 -20530 0 c -2-1 --> break c ( b^{137, 2}_2 ∧ b^{137, 2}_1 ∧ -b^{137, 2}_0 ∧ -p_274) -> break c in CNF: c -b^{137, 2}_2 ∨ -b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ p_274 ∨ break c in DIMACS: -20525 -20526 20527 274 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{137, 2}_2 ∧ -b^{137, 2}_1 ∧ -b^{137, 2}_0 ∧ true) c in CNF: c -b^{137, 2}_2 ∨ b^{137, 2}_1 ∨ b^{137, 2}_0 ∨ false c in DIMACS: -20525 20526 20527 0 c 3 does not represent an automaton state. c -(-b^{137, 2}_2 ∧ b^{137, 2}_1 ∧ b^{137, 2}_0 ∧ true) c in CNF: c b^{137, 2}_2 ∨ -b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ false c in DIMACS: 20525 -20526 -20527 0 c -3 does not represent an automaton state. c -( b^{137, 2}_2 ∧ b^{137, 2}_1 ∧ b^{137, 2}_0 ∧ true) c in CNF: c -b^{137, 2}_2 ∨ -b^{137, 2}_1 ∨ -b^{137, 2}_0 ∨ false c in DIMACS: -20525 -20526 -20527 0 c i = 3 c -2+1 --> -1 c ( b^{137, 3}_2 ∧ b^{137, 3}_1 ∧ -b^{137, 3}_0 ∧ p_411) -> ( b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ b^{137, 4}_0) c in CNF: c -b^{137, 3}_2 ∨ -b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ -p_411 ∨ b^{137, 4}_2 c -b^{137, 3}_2 ∨ -b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ -p_411 ∨ -b^{137, 4}_1 c -b^{137, 3}_2 ∨ -b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ -p_411 ∨ b^{137, 4}_0 c in DIMACS: -20528 -20529 20530 -411 20531 0 -20528 -20529 20530 -411 -20532 0 -20528 -20529 20530 -411 20533 0 c -1+1 --> 0 c ( b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ b^{137, 3}_0 ∧ p_411) -> (-b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ -b^{137, 4}_0) c in CNF: c -b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ -p_411 ∨ -b^{137, 4}_2 c -b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ -p_411 ∨ -b^{137, 4}_1 c -b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ -p_411 ∨ -b^{137, 4}_0 c in DIMACS: -20528 20529 -20530 -411 -20531 0 -20528 20529 -20530 -411 -20532 0 -20528 20529 -20530 -411 -20533 0 c 0+1 --> 1 c (-b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ -b^{137, 3}_0 ∧ p_411) -> (-b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ b^{137, 4}_0) c in CNF: c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ -p_411 ∨ -b^{137, 4}_2 c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ -p_411 ∨ -b^{137, 4}_1 c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ -p_411 ∨ b^{137, 4}_0 c in DIMACS: 20528 20529 20530 -411 -20531 0 20528 20529 20530 -411 -20532 0 20528 20529 20530 -411 20533 0 c 1+1 --> 2 c (-b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ b^{137, 3}_0 ∧ p_411) -> (-b^{137, 4}_2 ∧ b^{137, 4}_1 ∧ -b^{137, 4}_0) c in CNF: c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ -p_411 ∨ -b^{137, 4}_2 c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ -p_411 ∨ b^{137, 4}_1 c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ -p_411 ∨ -b^{137, 4}_0 c in DIMACS: 20528 20529 -20530 -411 -20531 0 20528 20529 -20530 -411 20532 0 20528 20529 -20530 -411 -20533 0 c 2+1 --> break c (-b^{137, 3}_2 ∧ b^{137, 3}_1 ∧ -b^{137, 3}_0 ∧ p_411) -> break c in CNF: c b^{137, 3}_2 ∨ -b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ -p_411 ∨ break c in DIMACS: 20528 -20529 20530 -411 1162 0 c 2-1 --> 1 c (-b^{137, 3}_2 ∧ b^{137, 3}_1 ∧ -b^{137, 3}_0 ∧ -p_411) -> (-b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ b^{137, 4}_0) c in CNF: c b^{137, 3}_2 ∨ -b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ p_411 ∨ -b^{137, 4}_2 c b^{137, 3}_2 ∨ -b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ p_411 ∨ -b^{137, 4}_1 c b^{137, 3}_2 ∨ -b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ p_411 ∨ b^{137, 4}_0 c in DIMACS: 20528 -20529 20530 411 -20531 0 20528 -20529 20530 411 -20532 0 20528 -20529 20530 411 20533 0 c 1-1 --> 0 c (-b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ b^{137, 3}_0 ∧ -p_411) -> (-b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ -b^{137, 4}_0) c in CNF: c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ p_411 ∨ -b^{137, 4}_2 c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ p_411 ∨ -b^{137, 4}_1 c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ p_411 ∨ -b^{137, 4}_0 c in DIMACS: 20528 20529 -20530 411 -20531 0 20528 20529 -20530 411 -20532 0 20528 20529 -20530 411 -20533 0 c 0-1 --> -1 c (-b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ -b^{137, 3}_0 ∧ -p_411) -> ( b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ b^{137, 4}_0) c in CNF: c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ p_411 ∨ b^{137, 4}_2 c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ p_411 ∨ -b^{137, 4}_1 c b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ p_411 ∨ b^{137, 4}_0 c in DIMACS: 20528 20529 20530 411 20531 0 20528 20529 20530 411 -20532 0 20528 20529 20530 411 20533 0 c -1-1 --> -2 c ( b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ b^{137, 3}_0 ∧ -p_411) -> ( b^{137, 4}_2 ∧ b^{137, 4}_1 ∧ -b^{137, 4}_0) c in CNF: c -b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ p_411 ∨ b^{137, 4}_2 c -b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ p_411 ∨ b^{137, 4}_1 c -b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ p_411 ∨ -b^{137, 4}_0 c in DIMACS: -20528 20529 -20530 411 20531 0 -20528 20529 -20530 411 20532 0 -20528 20529 -20530 411 -20533 0 c -2-1 --> break c ( b^{137, 3}_2 ∧ b^{137, 3}_1 ∧ -b^{137, 3}_0 ∧ -p_411) -> break c in CNF: c -b^{137, 3}_2 ∨ -b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ p_411 ∨ break c in DIMACS: -20528 -20529 20530 411 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{137, 3}_2 ∧ -b^{137, 3}_1 ∧ -b^{137, 3}_0 ∧ true) c in CNF: c -b^{137, 3}_2 ∨ b^{137, 3}_1 ∨ b^{137, 3}_0 ∨ false c in DIMACS: -20528 20529 20530 0 c 3 does not represent an automaton state. c -(-b^{137, 3}_2 ∧ b^{137, 3}_1 ∧ b^{137, 3}_0 ∧ true) c in CNF: c b^{137, 3}_2 ∨ -b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ false c in DIMACS: 20528 -20529 -20530 0 c -3 does not represent an automaton state. c -( b^{137, 3}_2 ∧ b^{137, 3}_1 ∧ b^{137, 3}_0 ∧ true) c in CNF: c -b^{137, 3}_2 ∨ -b^{137, 3}_1 ∨ -b^{137, 3}_0 ∨ false c in DIMACS: -20528 -20529 -20530 0 c i = 4 c -2+1 --> -1 c ( b^{137, 4}_2 ∧ b^{137, 4}_1 ∧ -b^{137, 4}_0 ∧ p_548) -> ( b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ b^{137, 5}_0) c in CNF: c -b^{137, 4}_2 ∨ -b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ -p_548 ∨ b^{137, 5}_2 c -b^{137, 4}_2 ∨ -b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ -p_548 ∨ -b^{137, 5}_1 c -b^{137, 4}_2 ∨ -b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ -p_548 ∨ b^{137, 5}_0 c in DIMACS: -20531 -20532 20533 -548 20534 0 -20531 -20532 20533 -548 -20535 0 -20531 -20532 20533 -548 20536 0 c -1+1 --> 0 c ( b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ b^{137, 4}_0 ∧ p_548) -> (-b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ -b^{137, 5}_0) c in CNF: c -b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ -p_548 ∨ -b^{137, 5}_2 c -b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ -p_548 ∨ -b^{137, 5}_1 c -b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ -p_548 ∨ -b^{137, 5}_0 c in DIMACS: -20531 20532 -20533 -548 -20534 0 -20531 20532 -20533 -548 -20535 0 -20531 20532 -20533 -548 -20536 0 c 0+1 --> 1 c (-b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ -b^{137, 4}_0 ∧ p_548) -> (-b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ b^{137, 5}_0) c in CNF: c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ -p_548 ∨ -b^{137, 5}_2 c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ -p_548 ∨ -b^{137, 5}_1 c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ -p_548 ∨ b^{137, 5}_0 c in DIMACS: 20531 20532 20533 -548 -20534 0 20531 20532 20533 -548 -20535 0 20531 20532 20533 -548 20536 0 c 1+1 --> 2 c (-b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ b^{137, 4}_0 ∧ p_548) -> (-b^{137, 5}_2 ∧ b^{137, 5}_1 ∧ -b^{137, 5}_0) c in CNF: c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ -p_548 ∨ -b^{137, 5}_2 c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ -p_548 ∨ b^{137, 5}_1 c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ -p_548 ∨ -b^{137, 5}_0 c in DIMACS: 20531 20532 -20533 -548 -20534 0 20531 20532 -20533 -548 20535 0 20531 20532 -20533 -548 -20536 0 c 2+1 --> break c (-b^{137, 4}_2 ∧ b^{137, 4}_1 ∧ -b^{137, 4}_0 ∧ p_548) -> break c in CNF: c b^{137, 4}_2 ∨ -b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ -p_548 ∨ break c in DIMACS: 20531 -20532 20533 -548 1162 0 c 2-1 --> 1 c (-b^{137, 4}_2 ∧ b^{137, 4}_1 ∧ -b^{137, 4}_0 ∧ -p_548) -> (-b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ b^{137, 5}_0) c in CNF: c b^{137, 4}_2 ∨ -b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ p_548 ∨ -b^{137, 5}_2 c b^{137, 4}_2 ∨ -b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ p_548 ∨ -b^{137, 5}_1 c b^{137, 4}_2 ∨ -b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ p_548 ∨ b^{137, 5}_0 c in DIMACS: 20531 -20532 20533 548 -20534 0 20531 -20532 20533 548 -20535 0 20531 -20532 20533 548 20536 0 c 1-1 --> 0 c (-b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ b^{137, 4}_0 ∧ -p_548) -> (-b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ -b^{137, 5}_0) c in CNF: c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ p_548 ∨ -b^{137, 5}_2 c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ p_548 ∨ -b^{137, 5}_1 c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ p_548 ∨ -b^{137, 5}_0 c in DIMACS: 20531 20532 -20533 548 -20534 0 20531 20532 -20533 548 -20535 0 20531 20532 -20533 548 -20536 0 c 0-1 --> -1 c (-b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ -b^{137, 4}_0 ∧ -p_548) -> ( b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ b^{137, 5}_0) c in CNF: c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ p_548 ∨ b^{137, 5}_2 c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ p_548 ∨ -b^{137, 5}_1 c b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ p_548 ∨ b^{137, 5}_0 c in DIMACS: 20531 20532 20533 548 20534 0 20531 20532 20533 548 -20535 0 20531 20532 20533 548 20536 0 c -1-1 --> -2 c ( b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ b^{137, 4}_0 ∧ -p_548) -> ( b^{137, 5}_2 ∧ b^{137, 5}_1 ∧ -b^{137, 5}_0) c in CNF: c -b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ p_548 ∨ b^{137, 5}_2 c -b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ p_548 ∨ b^{137, 5}_1 c -b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ p_548 ∨ -b^{137, 5}_0 c in DIMACS: -20531 20532 -20533 548 20534 0 -20531 20532 -20533 548 20535 0 -20531 20532 -20533 548 -20536 0 c -2-1 --> break c ( b^{137, 4}_2 ∧ b^{137, 4}_1 ∧ -b^{137, 4}_0 ∧ -p_548) -> break c in CNF: c -b^{137, 4}_2 ∨ -b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ p_548 ∨ break c in DIMACS: -20531 -20532 20533 548 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{137, 4}_2 ∧ -b^{137, 4}_1 ∧ -b^{137, 4}_0 ∧ true) c in CNF: c -b^{137, 4}_2 ∨ b^{137, 4}_1 ∨ b^{137, 4}_0 ∨ false c in DIMACS: -20531 20532 20533 0 c 3 does not represent an automaton state. c -(-b^{137, 4}_2 ∧ b^{137, 4}_1 ∧ b^{137, 4}_0 ∧ true) c in CNF: c b^{137, 4}_2 ∨ -b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ false c in DIMACS: 20531 -20532 -20533 0 c -3 does not represent an automaton state. c -( b^{137, 4}_2 ∧ b^{137, 4}_1 ∧ b^{137, 4}_0 ∧ true) c in CNF: c -b^{137, 4}_2 ∨ -b^{137, 4}_1 ∨ -b^{137, 4}_0 ∨ false c in DIMACS: -20531 -20532 -20533 0 c i = 5 c -2+1 --> -1 c ( b^{137, 5}_2 ∧ b^{137, 5}_1 ∧ -b^{137, 5}_0 ∧ p_685) -> ( b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ b^{137, 6}_0) c in CNF: c -b^{137, 5}_2 ∨ -b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ -p_685 ∨ b^{137, 6}_2 c -b^{137, 5}_2 ∨ -b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ -p_685 ∨ -b^{137, 6}_1 c -b^{137, 5}_2 ∨ -b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ -p_685 ∨ b^{137, 6}_0 c in DIMACS: -20534 -20535 20536 -685 20537 0 -20534 -20535 20536 -685 -20538 0 -20534 -20535 20536 -685 20539 0 c -1+1 --> 0 c ( b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ b^{137, 5}_0 ∧ p_685) -> (-b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ -b^{137, 6}_0) c in CNF: c -b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ -p_685 ∨ -b^{137, 6}_2 c -b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ -p_685 ∨ -b^{137, 6}_1 c -b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ -p_685 ∨ -b^{137, 6}_0 c in DIMACS: -20534 20535 -20536 -685 -20537 0 -20534 20535 -20536 -685 -20538 0 -20534 20535 -20536 -685 -20539 0 c 0+1 --> 1 c (-b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ -b^{137, 5}_0 ∧ p_685) -> (-b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ b^{137, 6}_0) c in CNF: c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ -p_685 ∨ -b^{137, 6}_2 c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ -p_685 ∨ -b^{137, 6}_1 c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ -p_685 ∨ b^{137, 6}_0 c in DIMACS: 20534 20535 20536 -685 -20537 0 20534 20535 20536 -685 -20538 0 20534 20535 20536 -685 20539 0 c 1+1 --> 2 c (-b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ b^{137, 5}_0 ∧ p_685) -> (-b^{137, 6}_2 ∧ b^{137, 6}_1 ∧ -b^{137, 6}_0) c in CNF: c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ -p_685 ∨ -b^{137, 6}_2 c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ -p_685 ∨ b^{137, 6}_1 c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ -p_685 ∨ -b^{137, 6}_0 c in DIMACS: 20534 20535 -20536 -685 -20537 0 20534 20535 -20536 -685 20538 0 20534 20535 -20536 -685 -20539 0 c 2+1 --> break c (-b^{137, 5}_2 ∧ b^{137, 5}_1 ∧ -b^{137, 5}_0 ∧ p_685) -> break c in CNF: c b^{137, 5}_2 ∨ -b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ -p_685 ∨ break c in DIMACS: 20534 -20535 20536 -685 1162 0 c 2-1 --> 1 c (-b^{137, 5}_2 ∧ b^{137, 5}_1 ∧ -b^{137, 5}_0 ∧ -p_685) -> (-b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ b^{137, 6}_0) c in CNF: c b^{137, 5}_2 ∨ -b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ p_685 ∨ -b^{137, 6}_2 c b^{137, 5}_2 ∨ -b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ p_685 ∨ -b^{137, 6}_1 c b^{137, 5}_2 ∨ -b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ p_685 ∨ b^{137, 6}_0 c in DIMACS: 20534 -20535 20536 685 -20537 0 20534 -20535 20536 685 -20538 0 20534 -20535 20536 685 20539 0 c 1-1 --> 0 c (-b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ b^{137, 5}_0 ∧ -p_685) -> (-b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ -b^{137, 6}_0) c in CNF: c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ p_685 ∨ -b^{137, 6}_2 c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ p_685 ∨ -b^{137, 6}_1 c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ p_685 ∨ -b^{137, 6}_0 c in DIMACS: 20534 20535 -20536 685 -20537 0 20534 20535 -20536 685 -20538 0 20534 20535 -20536 685 -20539 0 c 0-1 --> -1 c (-b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ -b^{137, 5}_0 ∧ -p_685) -> ( b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ b^{137, 6}_0) c in CNF: c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ p_685 ∨ b^{137, 6}_2 c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ p_685 ∨ -b^{137, 6}_1 c b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ p_685 ∨ b^{137, 6}_0 c in DIMACS: 20534 20535 20536 685 20537 0 20534 20535 20536 685 -20538 0 20534 20535 20536 685 20539 0 c -1-1 --> -2 c ( b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ b^{137, 5}_0 ∧ -p_685) -> ( b^{137, 6}_2 ∧ b^{137, 6}_1 ∧ -b^{137, 6}_0) c in CNF: c -b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ p_685 ∨ b^{137, 6}_2 c -b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ p_685 ∨ b^{137, 6}_1 c -b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ p_685 ∨ -b^{137, 6}_0 c in DIMACS: -20534 20535 -20536 685 20537 0 -20534 20535 -20536 685 20538 0 -20534 20535 -20536 685 -20539 0 c -2-1 --> break c ( b^{137, 5}_2 ∧ b^{137, 5}_1 ∧ -b^{137, 5}_0 ∧ -p_685) -> break c in CNF: c -b^{137, 5}_2 ∨ -b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ p_685 ∨ break c in DIMACS: -20534 -20535 20536 685 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{137, 5}_2 ∧ -b^{137, 5}_1 ∧ -b^{137, 5}_0 ∧ true) c in CNF: c -b^{137, 5}_2 ∨ b^{137, 5}_1 ∨ b^{137, 5}_0 ∨ false c in DIMACS: -20534 20535 20536 0 c 3 does not represent an automaton state. c -(-b^{137, 5}_2 ∧ b^{137, 5}_1 ∧ b^{137, 5}_0 ∧ true) c in CNF: c b^{137, 5}_2 ∨ -b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ false c in DIMACS: 20534 -20535 -20536 0 c -3 does not represent an automaton state. c -( b^{137, 5}_2 ∧ b^{137, 5}_1 ∧ b^{137, 5}_0 ∧ true) c in CNF: c -b^{137, 5}_2 ∨ -b^{137, 5}_1 ∨ -b^{137, 5}_0 ∨ false c in DIMACS: -20534 -20535 -20536 0 c i = 6 c -2+1 --> -1 c ( b^{137, 6}_2 ∧ b^{137, 6}_1 ∧ -b^{137, 6}_0 ∧ p_822) -> ( b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ b^{137, 7}_0) c in CNF: c -b^{137, 6}_2 ∨ -b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ -p_822 ∨ b^{137, 7}_2 c -b^{137, 6}_2 ∨ -b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ -p_822 ∨ -b^{137, 7}_1 c -b^{137, 6}_2 ∨ -b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ -p_822 ∨ b^{137, 7}_0 c in DIMACS: -20537 -20538 20539 -822 20540 0 -20537 -20538 20539 -822 -20541 0 -20537 -20538 20539 -822 20542 0 c -1+1 --> 0 c ( b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ b^{137, 6}_0 ∧ p_822) -> (-b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ -b^{137, 7}_0) c in CNF: c -b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ -p_822 ∨ -b^{137, 7}_2 c -b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ -p_822 ∨ -b^{137, 7}_1 c -b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ -p_822 ∨ -b^{137, 7}_0 c in DIMACS: -20537 20538 -20539 -822 -20540 0 -20537 20538 -20539 -822 -20541 0 -20537 20538 -20539 -822 -20542 0 c 0+1 --> 1 c (-b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ -b^{137, 6}_0 ∧ p_822) -> (-b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ b^{137, 7}_0) c in CNF: c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ -p_822 ∨ -b^{137, 7}_2 c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ -p_822 ∨ -b^{137, 7}_1 c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ -p_822 ∨ b^{137, 7}_0 c in DIMACS: 20537 20538 20539 -822 -20540 0 20537 20538 20539 -822 -20541 0 20537 20538 20539 -822 20542 0 c 1+1 --> 2 c (-b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ b^{137, 6}_0 ∧ p_822) -> (-b^{137, 7}_2 ∧ b^{137, 7}_1 ∧ -b^{137, 7}_0) c in CNF: c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ -p_822 ∨ -b^{137, 7}_2 c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ -p_822 ∨ b^{137, 7}_1 c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ -p_822 ∨ -b^{137, 7}_0 c in DIMACS: 20537 20538 -20539 -822 -20540 0 20537 20538 -20539 -822 20541 0 20537 20538 -20539 -822 -20542 0 c 2+1 --> break c (-b^{137, 6}_2 ∧ b^{137, 6}_1 ∧ -b^{137, 6}_0 ∧ p_822) -> break c in CNF: c b^{137, 6}_2 ∨ -b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ -p_822 ∨ break c in DIMACS: 20537 -20538 20539 -822 1162 0 c 2-1 --> 1 c (-b^{137, 6}_2 ∧ b^{137, 6}_1 ∧ -b^{137, 6}_0 ∧ -p_822) -> (-b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ b^{137, 7}_0) c in CNF: c b^{137, 6}_2 ∨ -b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ p_822 ∨ -b^{137, 7}_2 c b^{137, 6}_2 ∨ -b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ p_822 ∨ -b^{137, 7}_1 c b^{137, 6}_2 ∨ -b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ p_822 ∨ b^{137, 7}_0 c in DIMACS: 20537 -20538 20539 822 -20540 0 20537 -20538 20539 822 -20541 0 20537 -20538 20539 822 20542 0 c 1-1 --> 0 c (-b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ b^{137, 6}_0 ∧ -p_822) -> (-b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ -b^{137, 7}_0) c in CNF: c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ p_822 ∨ -b^{137, 7}_2 c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ p_822 ∨ -b^{137, 7}_1 c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ p_822 ∨ -b^{137, 7}_0 c in DIMACS: 20537 20538 -20539 822 -20540 0 20537 20538 -20539 822 -20541 0 20537 20538 -20539 822 -20542 0 c 0-1 --> -1 c (-b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ -b^{137, 6}_0 ∧ -p_822) -> ( b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ b^{137, 7}_0) c in CNF: c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ p_822 ∨ b^{137, 7}_2 c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ p_822 ∨ -b^{137, 7}_1 c b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ p_822 ∨ b^{137, 7}_0 c in DIMACS: 20537 20538 20539 822 20540 0 20537 20538 20539 822 -20541 0 20537 20538 20539 822 20542 0 c -1-1 --> -2 c ( b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ b^{137, 6}_0 ∧ -p_822) -> ( b^{137, 7}_2 ∧ b^{137, 7}_1 ∧ -b^{137, 7}_0) c in CNF: c -b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ p_822 ∨ b^{137, 7}_2 c -b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ p_822 ∨ b^{137, 7}_1 c -b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ p_822 ∨ -b^{137, 7}_0 c in DIMACS: -20537 20538 -20539 822 20540 0 -20537 20538 -20539 822 20541 0 -20537 20538 -20539 822 -20542 0 c -2-1 --> break c ( b^{137, 6}_2 ∧ b^{137, 6}_1 ∧ -b^{137, 6}_0 ∧ -p_822) -> break c in CNF: c -b^{137, 6}_2 ∨ -b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ p_822 ∨ break c in DIMACS: -20537 -20538 20539 822 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{137, 6}_2 ∧ -b^{137, 6}_1 ∧ -b^{137, 6}_0 ∧ true) c in CNF: c -b^{137, 6}_2 ∨ b^{137, 6}_1 ∨ b^{137, 6}_0 ∨ false c in DIMACS: -20537 20538 20539 0 c 3 does not represent an automaton state. c -(-b^{137, 6}_2 ∧ b^{137, 6}_1 ∧ b^{137, 6}_0 ∧ true) c in CNF: c b^{137, 6}_2 ∨ -b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ false c in DIMACS: 20537 -20538 -20539 0 c -3 does not represent an automaton state. c -( b^{137, 6}_2 ∧ b^{137, 6}_1 ∧ b^{137, 6}_0 ∧ true) c in CNF: c -b^{137, 6}_2 ∨ -b^{137, 6}_1 ∨ -b^{137, 6}_0 ∨ false c in DIMACS: -20537 -20538 -20539 0 c i = 7 c -2+1 --> -1 c ( b^{137, 7}_2 ∧ b^{137, 7}_1 ∧ -b^{137, 7}_0 ∧ p_959) -> ( b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ b^{137, 8}_0) c in CNF: c -b^{137, 7}_2 ∨ -b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ -p_959 ∨ b^{137, 8}_2 c -b^{137, 7}_2 ∨ -b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ -p_959 ∨ -b^{137, 8}_1 c -b^{137, 7}_2 ∨ -b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ -p_959 ∨ b^{137, 8}_0 c in DIMACS: -20540 -20541 20542 -959 20543 0 -20540 -20541 20542 -959 -20544 0 -20540 -20541 20542 -959 20545 0 c -1+1 --> 0 c ( b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ b^{137, 7}_0 ∧ p_959) -> (-b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ -b^{137, 8}_0) c in CNF: c -b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ -p_959 ∨ -b^{137, 8}_2 c -b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ -p_959 ∨ -b^{137, 8}_1 c -b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ -p_959 ∨ -b^{137, 8}_0 c in DIMACS: -20540 20541 -20542 -959 -20543 0 -20540 20541 -20542 -959 -20544 0 -20540 20541 -20542 -959 -20545 0 c 0+1 --> 1 c (-b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ -b^{137, 7}_0 ∧ p_959) -> (-b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ b^{137, 8}_0) c in CNF: c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ -p_959 ∨ -b^{137, 8}_2 c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ -p_959 ∨ -b^{137, 8}_1 c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ -p_959 ∨ b^{137, 8}_0 c in DIMACS: 20540 20541 20542 -959 -20543 0 20540 20541 20542 -959 -20544 0 20540 20541 20542 -959 20545 0 c 1+1 --> 2 c (-b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ b^{137, 7}_0 ∧ p_959) -> (-b^{137, 8}_2 ∧ b^{137, 8}_1 ∧ -b^{137, 8}_0) c in CNF: c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ -p_959 ∨ -b^{137, 8}_2 c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ -p_959 ∨ b^{137, 8}_1 c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ -p_959 ∨ -b^{137, 8}_0 c in DIMACS: 20540 20541 -20542 -959 -20543 0 20540 20541 -20542 -959 20544 0 20540 20541 -20542 -959 -20545 0 c 2+1 --> break c (-b^{137, 7}_2 ∧ b^{137, 7}_1 ∧ -b^{137, 7}_0 ∧ p_959) -> break c in CNF: c b^{137, 7}_2 ∨ -b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ -p_959 ∨ break c in DIMACS: 20540 -20541 20542 -959 1162 0 c 2-1 --> 1 c (-b^{137, 7}_2 ∧ b^{137, 7}_1 ∧ -b^{137, 7}_0 ∧ -p_959) -> (-b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ b^{137, 8}_0) c in CNF: c b^{137, 7}_2 ∨ -b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ p_959 ∨ -b^{137, 8}_2 c b^{137, 7}_2 ∨ -b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ p_959 ∨ -b^{137, 8}_1 c b^{137, 7}_2 ∨ -b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ p_959 ∨ b^{137, 8}_0 c in DIMACS: 20540 -20541 20542 959 -20543 0 20540 -20541 20542 959 -20544 0 20540 -20541 20542 959 20545 0 c 1-1 --> 0 c (-b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ b^{137, 7}_0 ∧ -p_959) -> (-b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ -b^{137, 8}_0) c in CNF: c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ p_959 ∨ -b^{137, 8}_2 c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ p_959 ∨ -b^{137, 8}_1 c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ p_959 ∨ -b^{137, 8}_0 c in DIMACS: 20540 20541 -20542 959 -20543 0 20540 20541 -20542 959 -20544 0 20540 20541 -20542 959 -20545 0 c 0-1 --> -1 c (-b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ -b^{137, 7}_0 ∧ -p_959) -> ( b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ b^{137, 8}_0) c in CNF: c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ p_959 ∨ b^{137, 8}_2 c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ p_959 ∨ -b^{137, 8}_1 c b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ p_959 ∨ b^{137, 8}_0 c in DIMACS: 20540 20541 20542 959 20543 0 20540 20541 20542 959 -20544 0 20540 20541 20542 959 20545 0 c -1-1 --> -2 c ( b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ b^{137, 7}_0 ∧ -p_959) -> ( b^{137, 8}_2 ∧ b^{137, 8}_1 ∧ -b^{137, 8}_0) c in CNF: c -b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ p_959 ∨ b^{137, 8}_2 c -b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ p_959 ∨ b^{137, 8}_1 c -b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ p_959 ∨ -b^{137, 8}_0 c in DIMACS: -20540 20541 -20542 959 20543 0 -20540 20541 -20542 959 20544 0 -20540 20541 -20542 959 -20545 0 c -2-1 --> break c ( b^{137, 7}_2 ∧ b^{137, 7}_1 ∧ -b^{137, 7}_0 ∧ -p_959) -> break c in CNF: c -b^{137, 7}_2 ∨ -b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ p_959 ∨ break c in DIMACS: -20540 -20541 20542 959 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{137, 7}_2 ∧ -b^{137, 7}_1 ∧ -b^{137, 7}_0 ∧ true) c in CNF: c -b^{137, 7}_2 ∨ b^{137, 7}_1 ∨ b^{137, 7}_0 ∨ false c in DIMACS: -20540 20541 20542 0 c 3 does not represent an automaton state. c -(-b^{137, 7}_2 ∧ b^{137, 7}_1 ∧ b^{137, 7}_0 ∧ true) c in CNF: c b^{137, 7}_2 ∨ -b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ false c in DIMACS: 20540 -20541 -20542 0 c -3 does not represent an automaton state. c -( b^{137, 7}_2 ∧ b^{137, 7}_1 ∧ b^{137, 7}_0 ∧ true) c in CNF: c -b^{137, 7}_2 ∨ -b^{137, 7}_1 ∨ -b^{137, 7}_0 ∨ false c in DIMACS: -20540 -20541 -20542 0 c i = 8 c -2+1 --> -1 c ( b^{137, 8}_2 ∧ b^{137, 8}_1 ∧ -b^{137, 8}_0 ∧ p_1096) -> ( b^{137, 9}_2 ∧ -b^{137, 9}_1 ∧ b^{137, 9}_0) c in CNF: c -b^{137, 8}_2 ∨ -b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ -p_1096 ∨ b^{137, 9}_2 c -b^{137, 8}_2 ∨ -b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ -p_1096 ∨ -b^{137, 9}_1 c -b^{137, 8}_2 ∨ -b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ -p_1096 ∨ b^{137, 9}_0 c in DIMACS: -20543 -20544 20545 -1096 20546 0 -20543 -20544 20545 -1096 -20547 0 -20543 -20544 20545 -1096 20548 0 c -1+1 --> 0 c ( b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ b^{137, 8}_0 ∧ p_1096) -> (-b^{137, 9}_2 ∧ -b^{137, 9}_1 ∧ -b^{137, 9}_0) c in CNF: c -b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ -p_1096 ∨ -b^{137, 9}_2 c -b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ -p_1096 ∨ -b^{137, 9}_1 c -b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ -p_1096 ∨ -b^{137, 9}_0 c in DIMACS: -20543 20544 -20545 -1096 -20546 0 -20543 20544 -20545 -1096 -20547 0 -20543 20544 -20545 -1096 -20548 0 c 0+1 --> 1 c (-b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ -b^{137, 8}_0 ∧ p_1096) -> (-b^{137, 9}_2 ∧ -b^{137, 9}_1 ∧ b^{137, 9}_0) c in CNF: c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ -p_1096 ∨ -b^{137, 9}_2 c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ -p_1096 ∨ -b^{137, 9}_1 c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ -p_1096 ∨ b^{137, 9}_0 c in DIMACS: 20543 20544 20545 -1096 -20546 0 20543 20544 20545 -1096 -20547 0 20543 20544 20545 -1096 20548 0 c 1+1 --> 2 c (-b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ b^{137, 8}_0 ∧ p_1096) -> (-b^{137, 9}_2 ∧ b^{137, 9}_1 ∧ -b^{137, 9}_0) c in CNF: c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ -p_1096 ∨ -b^{137, 9}_2 c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ -p_1096 ∨ b^{137, 9}_1 c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ -p_1096 ∨ -b^{137, 9}_0 c in DIMACS: 20543 20544 -20545 -1096 -20546 0 20543 20544 -20545 -1096 20547 0 20543 20544 -20545 -1096 -20548 0 c 2+1 --> break c (-b^{137, 8}_2 ∧ b^{137, 8}_1 ∧ -b^{137, 8}_0 ∧ p_1096) -> break c in CNF: c b^{137, 8}_2 ∨ -b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ -p_1096 ∨ break c in DIMACS: 20543 -20544 20545 -1096 1162 0 c 2-1 --> 1 c (-b^{137, 8}_2 ∧ b^{137, 8}_1 ∧ -b^{137, 8}_0 ∧ -p_1096) -> (-b^{137, 9}_2 ∧ -b^{137, 9}_1 ∧ b^{137, 9}_0) c in CNF: c b^{137, 8}_2 ∨ -b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ p_1096 ∨ -b^{137, 9}_2 c b^{137, 8}_2 ∨ -b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ p_1096 ∨ -b^{137, 9}_1 c b^{137, 8}_2 ∨ -b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ p_1096 ∨ b^{137, 9}_0 c in DIMACS: 20543 -20544 20545 1096 -20546 0 20543 -20544 20545 1096 -20547 0 20543 -20544 20545 1096 20548 0 c 1-1 --> 0 c (-b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ b^{137, 8}_0 ∧ -p_1096) -> (-b^{137, 9}_2 ∧ -b^{137, 9}_1 ∧ -b^{137, 9}_0) c in CNF: c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ p_1096 ∨ -b^{137, 9}_2 c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ p_1096 ∨ -b^{137, 9}_1 c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ p_1096 ∨ -b^{137, 9}_0 c in DIMACS: 20543 20544 -20545 1096 -20546 0 20543 20544 -20545 1096 -20547 0 20543 20544 -20545 1096 -20548 0 c 0-1 --> -1 c (-b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ -b^{137, 8}_0 ∧ -p_1096) -> ( b^{137, 9}_2 ∧ -b^{137, 9}_1 ∧ b^{137, 9}_0) c in CNF: c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ p_1096 ∨ b^{137, 9}_2 c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ p_1096 ∨ -b^{137, 9}_1 c b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ p_1096 ∨ b^{137, 9}_0 c in DIMACS: 20543 20544 20545 1096 20546 0 20543 20544 20545 1096 -20547 0 20543 20544 20545 1096 20548 0 c -1-1 --> -2 c ( b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ b^{137, 8}_0 ∧ -p_1096) -> ( b^{137, 9}_2 ∧ b^{137, 9}_1 ∧ -b^{137, 9}_0) c in CNF: c -b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ p_1096 ∨ b^{137, 9}_2 c -b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ p_1096 ∨ b^{137, 9}_1 c -b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ p_1096 ∨ -b^{137, 9}_0 c in DIMACS: -20543 20544 -20545 1096 20546 0 -20543 20544 -20545 1096 20547 0 -20543 20544 -20545 1096 -20548 0 c -2-1 --> break c ( b^{137, 8}_2 ∧ b^{137, 8}_1 ∧ -b^{137, 8}_0 ∧ -p_1096) -> break c in CNF: c -b^{137, 8}_2 ∨ -b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ p_1096 ∨ break c in DIMACS: -20543 -20544 20545 1096 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{137, 8}_2 ∧ -b^{137, 8}_1 ∧ -b^{137, 8}_0 ∧ true) c in CNF: c -b^{137, 8}_2 ∨ b^{137, 8}_1 ∨ b^{137, 8}_0 ∨ false c in DIMACS: -20543 20544 20545 0 c 3 does not represent an automaton state. c -(-b^{137, 8}_2 ∧ b^{137, 8}_1 ∧ b^{137, 8}_0 ∧ true) c in CNF: c b^{137, 8}_2 ∨ -b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ false c in DIMACS: 20543 -20544 -20545 0 c -3 does not represent an automaton state. c -( b^{137, 8}_2 ∧ b^{137, 8}_1 ∧ b^{137, 8}_0 ∧ true) c in CNF: c -b^{137, 8}_2 ∨ -b^{137, 8}_1 ∨ -b^{137, 8}_0 ∨ false c in DIMACS: -20543 -20544 -20545 0 c INIT for k = 138 c -b^{138, 1}_2 c -b^{138, 1}_1 c -b^{138, 1}_0 c in DIMACS: -20549 0 -20550 0 -20551 0 c Transitions for k = 138 c i = 1 c -2+1 --> -1 c ( b^{138, 1}_2 ∧ b^{138, 1}_1 ∧ -b^{138, 1}_0 ∧ p_138) -> ( b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ b^{138, 2}_0) c in CNF: c -b^{138, 1}_2 ∨ -b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ -p_138 ∨ b^{138, 2}_2 c -b^{138, 1}_2 ∨ -b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ -p_138 ∨ -b^{138, 2}_1 c -b^{138, 1}_2 ∨ -b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ -p_138 ∨ b^{138, 2}_0 c in DIMACS: -20549 -20550 20551 -138 20552 0 -20549 -20550 20551 -138 -20553 0 -20549 -20550 20551 -138 20554 0 c -1+1 --> 0 c ( b^{138, 1}_2 ∧ -b^{138, 1}_1 ∧ b^{138, 1}_0 ∧ p_138) -> (-b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ -b^{138, 2}_0) c in CNF: c -b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ -p_138 ∨ -b^{138, 2}_2 c -b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ -p_138 ∨ -b^{138, 2}_1 c -b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ -p_138 ∨ -b^{138, 2}_0 c in DIMACS: -20549 20550 -20551 -138 -20552 0 -20549 20550 -20551 -138 -20553 0 -20549 20550 -20551 -138 -20554 0 c 0+1 --> 1 c (-b^{138, 1}_2 ∧ -b^{138, 1}_1 ∧ -b^{138, 1}_0 ∧ p_138) -> (-b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ b^{138, 2}_0) c in CNF: c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ -p_138 ∨ -b^{138, 2}_2 c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ -p_138 ∨ -b^{138, 2}_1 c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ -p_138 ∨ b^{138, 2}_0 c in DIMACS: 20549 20550 20551 -138 -20552 0 20549 20550 20551 -138 -20553 0 20549 20550 20551 -138 20554 0 c 1+1 --> 2 c (-b^{138, 1}_2 ∧ -b^{138, 1}_1 ∧ b^{138, 1}_0 ∧ p_138) -> (-b^{138, 2}_2 ∧ b^{138, 2}_1 ∧ -b^{138, 2}_0) c in CNF: c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ -p_138 ∨ -b^{138, 2}_2 c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ -p_138 ∨ b^{138, 2}_1 c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ -p_138 ∨ -b^{138, 2}_0 c in DIMACS: 20549 20550 -20551 -138 -20552 0 20549 20550 -20551 -138 20553 0 20549 20550 -20551 -138 -20554 0 c 2+1 --> break c (-b^{138, 1}_2 ∧ b^{138, 1}_1 ∧ -b^{138, 1}_0 ∧ p_138) -> break c in CNF: c b^{138, 1}_2 ∨ -b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ -p_138 ∨ break c in DIMACS: 20549 -20550 20551 -138 1162 0 c 2-1 --> 1 c (-b^{138, 1}_2 ∧ b^{138, 1}_1 ∧ -b^{138, 1}_0 ∧ -p_138) -> (-b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ b^{138, 2}_0) c in CNF: c b^{138, 1}_2 ∨ -b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ p_138 ∨ -b^{138, 2}_2 c b^{138, 1}_2 ∨ -b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ p_138 ∨ -b^{138, 2}_1 c b^{138, 1}_2 ∨ -b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ p_138 ∨ b^{138, 2}_0 c in DIMACS: 20549 -20550 20551 138 -20552 0 20549 -20550 20551 138 -20553 0 20549 -20550 20551 138 20554 0 c 1-1 --> 0 c (-b^{138, 1}_2 ∧ -b^{138, 1}_1 ∧ b^{138, 1}_0 ∧ -p_138) -> (-b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ -b^{138, 2}_0) c in CNF: c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ p_138 ∨ -b^{138, 2}_2 c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ p_138 ∨ -b^{138, 2}_1 c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ p_138 ∨ -b^{138, 2}_0 c in DIMACS: 20549 20550 -20551 138 -20552 0 20549 20550 -20551 138 -20553 0 20549 20550 -20551 138 -20554 0 c 0-1 --> -1 c (-b^{138, 1}_2 ∧ -b^{138, 1}_1 ∧ -b^{138, 1}_0 ∧ -p_138) -> ( b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ b^{138, 2}_0) c in CNF: c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ p_138 ∨ b^{138, 2}_2 c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ p_138 ∨ -b^{138, 2}_1 c b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ p_138 ∨ b^{138, 2}_0 c in DIMACS: 20549 20550 20551 138 20552 0 20549 20550 20551 138 -20553 0 20549 20550 20551 138 20554 0 c -1-1 --> -2 c ( b^{138, 1}_2 ∧ -b^{138, 1}_1 ∧ b^{138, 1}_0 ∧ -p_138) -> ( b^{138, 2}_2 ∧ b^{138, 2}_1 ∧ -b^{138, 2}_0) c in CNF: c -b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ p_138 ∨ b^{138, 2}_2 c -b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ p_138 ∨ b^{138, 2}_1 c -b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ p_138 ∨ -b^{138, 2}_0 c in DIMACS: -20549 20550 -20551 138 20552 0 -20549 20550 -20551 138 20553 0 -20549 20550 -20551 138 -20554 0 c -2-1 --> break c ( b^{138, 1}_2 ∧ b^{138, 1}_1 ∧ -b^{138, 1}_0 ∧ -p_138) -> break c in CNF: c -b^{138, 1}_2 ∨ -b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ p_138 ∨ break c in DIMACS: -20549 -20550 20551 138 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{138, 1}_2 ∧ -b^{138, 1}_1 ∧ -b^{138, 1}_0 ∧ true) c in CNF: c -b^{138, 1}_2 ∨ b^{138, 1}_1 ∨ b^{138, 1}_0 ∨ false c in DIMACS: -20549 20550 20551 0 c 3 does not represent an automaton state. c -(-b^{138, 1}_2 ∧ b^{138, 1}_1 ∧ b^{138, 1}_0 ∧ true) c in CNF: c b^{138, 1}_2 ∨ -b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ false c in DIMACS: 20549 -20550 -20551 0 c -3 does not represent an automaton state. c -( b^{138, 1}_2 ∧ b^{138, 1}_1 ∧ b^{138, 1}_0 ∧ true) c in CNF: c -b^{138, 1}_2 ∨ -b^{138, 1}_1 ∨ -b^{138, 1}_0 ∨ false c in DIMACS: -20549 -20550 -20551 0 c i = 2 c -2+1 --> -1 c ( b^{138, 2}_2 ∧ b^{138, 2}_1 ∧ -b^{138, 2}_0 ∧ p_276) -> ( b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ b^{138, 3}_0) c in CNF: c -b^{138, 2}_2 ∨ -b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ -p_276 ∨ b^{138, 3}_2 c -b^{138, 2}_2 ∨ -b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ -p_276 ∨ -b^{138, 3}_1 c -b^{138, 2}_2 ∨ -b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ -p_276 ∨ b^{138, 3}_0 c in DIMACS: -20552 -20553 20554 -276 20555 0 -20552 -20553 20554 -276 -20556 0 -20552 -20553 20554 -276 20557 0 c -1+1 --> 0 c ( b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ b^{138, 2}_0 ∧ p_276) -> (-b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ -b^{138, 3}_0) c in CNF: c -b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ -p_276 ∨ -b^{138, 3}_2 c -b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ -p_276 ∨ -b^{138, 3}_1 c -b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ -p_276 ∨ -b^{138, 3}_0 c in DIMACS: -20552 20553 -20554 -276 -20555 0 -20552 20553 -20554 -276 -20556 0 -20552 20553 -20554 -276 -20557 0 c 0+1 --> 1 c (-b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ -b^{138, 2}_0 ∧ p_276) -> (-b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ b^{138, 3}_0) c in CNF: c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ -p_276 ∨ -b^{138, 3}_2 c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ -p_276 ∨ -b^{138, 3}_1 c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ -p_276 ∨ b^{138, 3}_0 c in DIMACS: 20552 20553 20554 -276 -20555 0 20552 20553 20554 -276 -20556 0 20552 20553 20554 -276 20557 0 c 1+1 --> 2 c (-b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ b^{138, 2}_0 ∧ p_276) -> (-b^{138, 3}_2 ∧ b^{138, 3}_1 ∧ -b^{138, 3}_0) c in CNF: c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ -p_276 ∨ -b^{138, 3}_2 c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ -p_276 ∨ b^{138, 3}_1 c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ -p_276 ∨ -b^{138, 3}_0 c in DIMACS: 20552 20553 -20554 -276 -20555 0 20552 20553 -20554 -276 20556 0 20552 20553 -20554 -276 -20557 0 c 2+1 --> break c (-b^{138, 2}_2 ∧ b^{138, 2}_1 ∧ -b^{138, 2}_0 ∧ p_276) -> break c in CNF: c b^{138, 2}_2 ∨ -b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ -p_276 ∨ break c in DIMACS: 20552 -20553 20554 -276 1162 0 c 2-1 --> 1 c (-b^{138, 2}_2 ∧ b^{138, 2}_1 ∧ -b^{138, 2}_0 ∧ -p_276) -> (-b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ b^{138, 3}_0) c in CNF: c b^{138, 2}_2 ∨ -b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ p_276 ∨ -b^{138, 3}_2 c b^{138, 2}_2 ∨ -b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ p_276 ∨ -b^{138, 3}_1 c b^{138, 2}_2 ∨ -b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ p_276 ∨ b^{138, 3}_0 c in DIMACS: 20552 -20553 20554 276 -20555 0 20552 -20553 20554 276 -20556 0 20552 -20553 20554 276 20557 0 c 1-1 --> 0 c (-b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ b^{138, 2}_0 ∧ -p_276) -> (-b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ -b^{138, 3}_0) c in CNF: c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ p_276 ∨ -b^{138, 3}_2 c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ p_276 ∨ -b^{138, 3}_1 c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ p_276 ∨ -b^{138, 3}_0 c in DIMACS: 20552 20553 -20554 276 -20555 0 20552 20553 -20554 276 -20556 0 20552 20553 -20554 276 -20557 0 c 0-1 --> -1 c (-b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ -b^{138, 2}_0 ∧ -p_276) -> ( b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ b^{138, 3}_0) c in CNF: c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ p_276 ∨ b^{138, 3}_2 c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ p_276 ∨ -b^{138, 3}_1 c b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ p_276 ∨ b^{138, 3}_0 c in DIMACS: 20552 20553 20554 276 20555 0 20552 20553 20554 276 -20556 0 20552 20553 20554 276 20557 0 c -1-1 --> -2 c ( b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ b^{138, 2}_0 ∧ -p_276) -> ( b^{138, 3}_2 ∧ b^{138, 3}_1 ∧ -b^{138, 3}_0) c in CNF: c -b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ p_276 ∨ b^{138, 3}_2 c -b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ p_276 ∨ b^{138, 3}_1 c -b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ p_276 ∨ -b^{138, 3}_0 c in DIMACS: -20552 20553 -20554 276 20555 0 -20552 20553 -20554 276 20556 0 -20552 20553 -20554 276 -20557 0 c -2-1 --> break c ( b^{138, 2}_2 ∧ b^{138, 2}_1 ∧ -b^{138, 2}_0 ∧ -p_276) -> break c in CNF: c -b^{138, 2}_2 ∨ -b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ p_276 ∨ break c in DIMACS: -20552 -20553 20554 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{138, 2}_2 ∧ -b^{138, 2}_1 ∧ -b^{138, 2}_0 ∧ true) c in CNF: c -b^{138, 2}_2 ∨ b^{138, 2}_1 ∨ b^{138, 2}_0 ∨ false c in DIMACS: -20552 20553 20554 0 c 3 does not represent an automaton state. c -(-b^{138, 2}_2 ∧ b^{138, 2}_1 ∧ b^{138, 2}_0 ∧ true) c in CNF: c b^{138, 2}_2 ∨ -b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ false c in DIMACS: 20552 -20553 -20554 0 c -3 does not represent an automaton state. c -( b^{138, 2}_2 ∧ b^{138, 2}_1 ∧ b^{138, 2}_0 ∧ true) c in CNF: c -b^{138, 2}_2 ∨ -b^{138, 2}_1 ∨ -b^{138, 2}_0 ∨ false c in DIMACS: -20552 -20553 -20554 0 c i = 3 c -2+1 --> -1 c ( b^{138, 3}_2 ∧ b^{138, 3}_1 ∧ -b^{138, 3}_0 ∧ p_414) -> ( b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ b^{138, 4}_0) c in CNF: c -b^{138, 3}_2 ∨ -b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ -p_414 ∨ b^{138, 4}_2 c -b^{138, 3}_2 ∨ -b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ -p_414 ∨ -b^{138, 4}_1 c -b^{138, 3}_2 ∨ -b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ -p_414 ∨ b^{138, 4}_0 c in DIMACS: -20555 -20556 20557 -414 20558 0 -20555 -20556 20557 -414 -20559 0 -20555 -20556 20557 -414 20560 0 c -1+1 --> 0 c ( b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ b^{138, 3}_0 ∧ p_414) -> (-b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ -b^{138, 4}_0) c in CNF: c -b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ -p_414 ∨ -b^{138, 4}_2 c -b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ -p_414 ∨ -b^{138, 4}_1 c -b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ -p_414 ∨ -b^{138, 4}_0 c in DIMACS: -20555 20556 -20557 -414 -20558 0 -20555 20556 -20557 -414 -20559 0 -20555 20556 -20557 -414 -20560 0 c 0+1 --> 1 c (-b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ -b^{138, 3}_0 ∧ p_414) -> (-b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ b^{138, 4}_0) c in CNF: c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ -p_414 ∨ -b^{138, 4}_2 c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ -p_414 ∨ -b^{138, 4}_1 c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ -p_414 ∨ b^{138, 4}_0 c in DIMACS: 20555 20556 20557 -414 -20558 0 20555 20556 20557 -414 -20559 0 20555 20556 20557 -414 20560 0 c 1+1 --> 2 c (-b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ b^{138, 3}_0 ∧ p_414) -> (-b^{138, 4}_2 ∧ b^{138, 4}_1 ∧ -b^{138, 4}_0) c in CNF: c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ -p_414 ∨ -b^{138, 4}_2 c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ -p_414 ∨ b^{138, 4}_1 c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ -p_414 ∨ -b^{138, 4}_0 c in DIMACS: 20555 20556 -20557 -414 -20558 0 20555 20556 -20557 -414 20559 0 20555 20556 -20557 -414 -20560 0 c 2+1 --> break c (-b^{138, 3}_2 ∧ b^{138, 3}_1 ∧ -b^{138, 3}_0 ∧ p_414) -> break c in CNF: c b^{138, 3}_2 ∨ -b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ -p_414 ∨ break c in DIMACS: 20555 -20556 20557 -414 1162 0 c 2-1 --> 1 c (-b^{138, 3}_2 ∧ b^{138, 3}_1 ∧ -b^{138, 3}_0 ∧ -p_414) -> (-b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ b^{138, 4}_0) c in CNF: c b^{138, 3}_2 ∨ -b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ p_414 ∨ -b^{138, 4}_2 c b^{138, 3}_2 ∨ -b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ p_414 ∨ -b^{138, 4}_1 c b^{138, 3}_2 ∨ -b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ p_414 ∨ b^{138, 4}_0 c in DIMACS: 20555 -20556 20557 414 -20558 0 20555 -20556 20557 414 -20559 0 20555 -20556 20557 414 20560 0 c 1-1 --> 0 c (-b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ b^{138, 3}_0 ∧ -p_414) -> (-b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ -b^{138, 4}_0) c in CNF: c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ p_414 ∨ -b^{138, 4}_2 c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ p_414 ∨ -b^{138, 4}_1 c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ p_414 ∨ -b^{138, 4}_0 c in DIMACS: 20555 20556 -20557 414 -20558 0 20555 20556 -20557 414 -20559 0 20555 20556 -20557 414 -20560 0 c 0-1 --> -1 c (-b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ -b^{138, 3}_0 ∧ -p_414) -> ( b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ b^{138, 4}_0) c in CNF: c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ p_414 ∨ b^{138, 4}_2 c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ p_414 ∨ -b^{138, 4}_1 c b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ p_414 ∨ b^{138, 4}_0 c in DIMACS: 20555 20556 20557 414 20558 0 20555 20556 20557 414 -20559 0 20555 20556 20557 414 20560 0 c -1-1 --> -2 c ( b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ b^{138, 3}_0 ∧ -p_414) -> ( b^{138, 4}_2 ∧ b^{138, 4}_1 ∧ -b^{138, 4}_0) c in CNF: c -b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ p_414 ∨ b^{138, 4}_2 c -b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ p_414 ∨ b^{138, 4}_1 c -b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ p_414 ∨ -b^{138, 4}_0 c in DIMACS: -20555 20556 -20557 414 20558 0 -20555 20556 -20557 414 20559 0 -20555 20556 -20557 414 -20560 0 c -2-1 --> break c ( b^{138, 3}_2 ∧ b^{138, 3}_1 ∧ -b^{138, 3}_0 ∧ -p_414) -> break c in CNF: c -b^{138, 3}_2 ∨ -b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ p_414 ∨ break c in DIMACS: -20555 -20556 20557 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{138, 3}_2 ∧ -b^{138, 3}_1 ∧ -b^{138, 3}_0 ∧ true) c in CNF: c -b^{138, 3}_2 ∨ b^{138, 3}_1 ∨ b^{138, 3}_0 ∨ false c in DIMACS: -20555 20556 20557 0 c 3 does not represent an automaton state. c -(-b^{138, 3}_2 ∧ b^{138, 3}_1 ∧ b^{138, 3}_0 ∧ true) c in CNF: c b^{138, 3}_2 ∨ -b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ false c in DIMACS: 20555 -20556 -20557 0 c -3 does not represent an automaton state. c -( b^{138, 3}_2 ∧ b^{138, 3}_1 ∧ b^{138, 3}_0 ∧ true) c in CNF: c -b^{138, 3}_2 ∨ -b^{138, 3}_1 ∨ -b^{138, 3}_0 ∨ false c in DIMACS: -20555 -20556 -20557 0 c i = 4 c -2+1 --> -1 c ( b^{138, 4}_2 ∧ b^{138, 4}_1 ∧ -b^{138, 4}_0 ∧ p_552) -> ( b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ b^{138, 5}_0) c in CNF: c -b^{138, 4}_2 ∨ -b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ -p_552 ∨ b^{138, 5}_2 c -b^{138, 4}_2 ∨ -b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ -p_552 ∨ -b^{138, 5}_1 c -b^{138, 4}_2 ∨ -b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ -p_552 ∨ b^{138, 5}_0 c in DIMACS: -20558 -20559 20560 -552 20561 0 -20558 -20559 20560 -552 -20562 0 -20558 -20559 20560 -552 20563 0 c -1+1 --> 0 c ( b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ b^{138, 4}_0 ∧ p_552) -> (-b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ -b^{138, 5}_0) c in CNF: c -b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ -p_552 ∨ -b^{138, 5}_2 c -b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ -p_552 ∨ -b^{138, 5}_1 c -b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ -p_552 ∨ -b^{138, 5}_0 c in DIMACS: -20558 20559 -20560 -552 -20561 0 -20558 20559 -20560 -552 -20562 0 -20558 20559 -20560 -552 -20563 0 c 0+1 --> 1 c (-b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ -b^{138, 4}_0 ∧ p_552) -> (-b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ b^{138, 5}_0) c in CNF: c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ -p_552 ∨ -b^{138, 5}_2 c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ -p_552 ∨ -b^{138, 5}_1 c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ -p_552 ∨ b^{138, 5}_0 c in DIMACS: 20558 20559 20560 -552 -20561 0 20558 20559 20560 -552 -20562 0 20558 20559 20560 -552 20563 0 c 1+1 --> 2 c (-b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ b^{138, 4}_0 ∧ p_552) -> (-b^{138, 5}_2 ∧ b^{138, 5}_1 ∧ -b^{138, 5}_0) c in CNF: c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ -p_552 ∨ -b^{138, 5}_2 c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ -p_552 ∨ b^{138, 5}_1 c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ -p_552 ∨ -b^{138, 5}_0 c in DIMACS: 20558 20559 -20560 -552 -20561 0 20558 20559 -20560 -552 20562 0 20558 20559 -20560 -552 -20563 0 c 2+1 --> break c (-b^{138, 4}_2 ∧ b^{138, 4}_1 ∧ -b^{138, 4}_0 ∧ p_552) -> break c in CNF: c b^{138, 4}_2 ∨ -b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ -p_552 ∨ break c in DIMACS: 20558 -20559 20560 -552 1162 0 c 2-1 --> 1 c (-b^{138, 4}_2 ∧ b^{138, 4}_1 ∧ -b^{138, 4}_0 ∧ -p_552) -> (-b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ b^{138, 5}_0) c in CNF: c b^{138, 4}_2 ∨ -b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ p_552 ∨ -b^{138, 5}_2 c b^{138, 4}_2 ∨ -b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ p_552 ∨ -b^{138, 5}_1 c b^{138, 4}_2 ∨ -b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ p_552 ∨ b^{138, 5}_0 c in DIMACS: 20558 -20559 20560 552 -20561 0 20558 -20559 20560 552 -20562 0 20558 -20559 20560 552 20563 0 c 1-1 --> 0 c (-b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ b^{138, 4}_0 ∧ -p_552) -> (-b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ -b^{138, 5}_0) c in CNF: c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ p_552 ∨ -b^{138, 5}_2 c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ p_552 ∨ -b^{138, 5}_1 c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ p_552 ∨ -b^{138, 5}_0 c in DIMACS: 20558 20559 -20560 552 -20561 0 20558 20559 -20560 552 -20562 0 20558 20559 -20560 552 -20563 0 c 0-1 --> -1 c (-b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ -b^{138, 4}_0 ∧ -p_552) -> ( b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ b^{138, 5}_0) c in CNF: c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ p_552 ∨ b^{138, 5}_2 c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ p_552 ∨ -b^{138, 5}_1 c b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ p_552 ∨ b^{138, 5}_0 c in DIMACS: 20558 20559 20560 552 20561 0 20558 20559 20560 552 -20562 0 20558 20559 20560 552 20563 0 c -1-1 --> -2 c ( b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ b^{138, 4}_0 ∧ -p_552) -> ( b^{138, 5}_2 ∧ b^{138, 5}_1 ∧ -b^{138, 5}_0) c in CNF: c -b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ p_552 ∨ b^{138, 5}_2 c -b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ p_552 ∨ b^{138, 5}_1 c -b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ p_552 ∨ -b^{138, 5}_0 c in DIMACS: -20558 20559 -20560 552 20561 0 -20558 20559 -20560 552 20562 0 -20558 20559 -20560 552 -20563 0 c -2-1 --> break c ( b^{138, 4}_2 ∧ b^{138, 4}_1 ∧ -b^{138, 4}_0 ∧ -p_552) -> break c in CNF: c -b^{138, 4}_2 ∨ -b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ p_552 ∨ break c in DIMACS: -20558 -20559 20560 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{138, 4}_2 ∧ -b^{138, 4}_1 ∧ -b^{138, 4}_0 ∧ true) c in CNF: c -b^{138, 4}_2 ∨ b^{138, 4}_1 ∨ b^{138, 4}_0 ∨ false c in DIMACS: -20558 20559 20560 0 c 3 does not represent an automaton state. c -(-b^{138, 4}_2 ∧ b^{138, 4}_1 ∧ b^{138, 4}_0 ∧ true) c in CNF: c b^{138, 4}_2 ∨ -b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ false c in DIMACS: 20558 -20559 -20560 0 c -3 does not represent an automaton state. c -( b^{138, 4}_2 ∧ b^{138, 4}_1 ∧ b^{138, 4}_0 ∧ true) c in CNF: c -b^{138, 4}_2 ∨ -b^{138, 4}_1 ∨ -b^{138, 4}_0 ∨ false c in DIMACS: -20558 -20559 -20560 0 c i = 5 c -2+1 --> -1 c ( b^{138, 5}_2 ∧ b^{138, 5}_1 ∧ -b^{138, 5}_0 ∧ p_690) -> ( b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ b^{138, 6}_0) c in CNF: c -b^{138, 5}_2 ∨ -b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ -p_690 ∨ b^{138, 6}_2 c -b^{138, 5}_2 ∨ -b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ -p_690 ∨ -b^{138, 6}_1 c -b^{138, 5}_2 ∨ -b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ -p_690 ∨ b^{138, 6}_0 c in DIMACS: -20561 -20562 20563 -690 20564 0 -20561 -20562 20563 -690 -20565 0 -20561 -20562 20563 -690 20566 0 c -1+1 --> 0 c ( b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ b^{138, 5}_0 ∧ p_690) -> (-b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ -b^{138, 6}_0) c in CNF: c -b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ -p_690 ∨ -b^{138, 6}_2 c -b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ -p_690 ∨ -b^{138, 6}_1 c -b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ -p_690 ∨ -b^{138, 6}_0 c in DIMACS: -20561 20562 -20563 -690 -20564 0 -20561 20562 -20563 -690 -20565 0 -20561 20562 -20563 -690 -20566 0 c 0+1 --> 1 c (-b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ -b^{138, 5}_0 ∧ p_690) -> (-b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ b^{138, 6}_0) c in CNF: c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ -p_690 ∨ -b^{138, 6}_2 c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ -p_690 ∨ -b^{138, 6}_1 c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ -p_690 ∨ b^{138, 6}_0 c in DIMACS: 20561 20562 20563 -690 -20564 0 20561 20562 20563 -690 -20565 0 20561 20562 20563 -690 20566 0 c 1+1 --> 2 c (-b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ b^{138, 5}_0 ∧ p_690) -> (-b^{138, 6}_2 ∧ b^{138, 6}_1 ∧ -b^{138, 6}_0) c in CNF: c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ -p_690 ∨ -b^{138, 6}_2 c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ -p_690 ∨ b^{138, 6}_1 c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ -p_690 ∨ -b^{138, 6}_0 c in DIMACS: 20561 20562 -20563 -690 -20564 0 20561 20562 -20563 -690 20565 0 20561 20562 -20563 -690 -20566 0 c 2+1 --> break c (-b^{138, 5}_2 ∧ b^{138, 5}_1 ∧ -b^{138, 5}_0 ∧ p_690) -> break c in CNF: c b^{138, 5}_2 ∨ -b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ -p_690 ∨ break c in DIMACS: 20561 -20562 20563 -690 1162 0 c 2-1 --> 1 c (-b^{138, 5}_2 ∧ b^{138, 5}_1 ∧ -b^{138, 5}_0 ∧ -p_690) -> (-b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ b^{138, 6}_0) c in CNF: c b^{138, 5}_2 ∨ -b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ p_690 ∨ -b^{138, 6}_2 c b^{138, 5}_2 ∨ -b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ p_690 ∨ -b^{138, 6}_1 c b^{138, 5}_2 ∨ -b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ p_690 ∨ b^{138, 6}_0 c in DIMACS: 20561 -20562 20563 690 -20564 0 20561 -20562 20563 690 -20565 0 20561 -20562 20563 690 20566 0 c 1-1 --> 0 c (-b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ b^{138, 5}_0 ∧ -p_690) -> (-b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ -b^{138, 6}_0) c in CNF: c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ p_690 ∨ -b^{138, 6}_2 c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ p_690 ∨ -b^{138, 6}_1 c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ p_690 ∨ -b^{138, 6}_0 c in DIMACS: 20561 20562 -20563 690 -20564 0 20561 20562 -20563 690 -20565 0 20561 20562 -20563 690 -20566 0 c 0-1 --> -1 c (-b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ -b^{138, 5}_0 ∧ -p_690) -> ( b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ b^{138, 6}_0) c in CNF: c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ p_690 ∨ b^{138, 6}_2 c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ p_690 ∨ -b^{138, 6}_1 c b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ p_690 ∨ b^{138, 6}_0 c in DIMACS: 20561 20562 20563 690 20564 0 20561 20562 20563 690 -20565 0 20561 20562 20563 690 20566 0 c -1-1 --> -2 c ( b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ b^{138, 5}_0 ∧ -p_690) -> ( b^{138, 6}_2 ∧ b^{138, 6}_1 ∧ -b^{138, 6}_0) c in CNF: c -b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ p_690 ∨ b^{138, 6}_2 c -b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ p_690 ∨ b^{138, 6}_1 c -b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ p_690 ∨ -b^{138, 6}_0 c in DIMACS: -20561 20562 -20563 690 20564 0 -20561 20562 -20563 690 20565 0 -20561 20562 -20563 690 -20566 0 c -2-1 --> break c ( b^{138, 5}_2 ∧ b^{138, 5}_1 ∧ -b^{138, 5}_0 ∧ -p_690) -> break c in CNF: c -b^{138, 5}_2 ∨ -b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ p_690 ∨ break c in DIMACS: -20561 -20562 20563 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{138, 5}_2 ∧ -b^{138, 5}_1 ∧ -b^{138, 5}_0 ∧ true) c in CNF: c -b^{138, 5}_2 ∨ b^{138, 5}_1 ∨ b^{138, 5}_0 ∨ false c in DIMACS: -20561 20562 20563 0 c 3 does not represent an automaton state. c -(-b^{138, 5}_2 ∧ b^{138, 5}_1 ∧ b^{138, 5}_0 ∧ true) c in CNF: c b^{138, 5}_2 ∨ -b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ false c in DIMACS: 20561 -20562 -20563 0 c -3 does not represent an automaton state. c -( b^{138, 5}_2 ∧ b^{138, 5}_1 ∧ b^{138, 5}_0 ∧ true) c in CNF: c -b^{138, 5}_2 ∨ -b^{138, 5}_1 ∨ -b^{138, 5}_0 ∨ false c in DIMACS: -20561 -20562 -20563 0 c i = 6 c -2+1 --> -1 c ( b^{138, 6}_2 ∧ b^{138, 6}_1 ∧ -b^{138, 6}_0 ∧ p_828) -> ( b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ b^{138, 7}_0) c in CNF: c -b^{138, 6}_2 ∨ -b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ -p_828 ∨ b^{138, 7}_2 c -b^{138, 6}_2 ∨ -b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ -p_828 ∨ -b^{138, 7}_1 c -b^{138, 6}_2 ∨ -b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ -p_828 ∨ b^{138, 7}_0 c in DIMACS: -20564 -20565 20566 -828 20567 0 -20564 -20565 20566 -828 -20568 0 -20564 -20565 20566 -828 20569 0 c -1+1 --> 0 c ( b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ b^{138, 6}_0 ∧ p_828) -> (-b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ -b^{138, 7}_0) c in CNF: c -b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ -p_828 ∨ -b^{138, 7}_2 c -b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ -p_828 ∨ -b^{138, 7}_1 c -b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ -p_828 ∨ -b^{138, 7}_0 c in DIMACS: -20564 20565 -20566 -828 -20567 0 -20564 20565 -20566 -828 -20568 0 -20564 20565 -20566 -828 -20569 0 c 0+1 --> 1 c (-b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ -b^{138, 6}_0 ∧ p_828) -> (-b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ b^{138, 7}_0) c in CNF: c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ -p_828 ∨ -b^{138, 7}_2 c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ -p_828 ∨ -b^{138, 7}_1 c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ -p_828 ∨ b^{138, 7}_0 c in DIMACS: 20564 20565 20566 -828 -20567 0 20564 20565 20566 -828 -20568 0 20564 20565 20566 -828 20569 0 c 1+1 --> 2 c (-b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ b^{138, 6}_0 ∧ p_828) -> (-b^{138, 7}_2 ∧ b^{138, 7}_1 ∧ -b^{138, 7}_0) c in CNF: c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ -p_828 ∨ -b^{138, 7}_2 c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ -p_828 ∨ b^{138, 7}_1 c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ -p_828 ∨ -b^{138, 7}_0 c in DIMACS: 20564 20565 -20566 -828 -20567 0 20564 20565 -20566 -828 20568 0 20564 20565 -20566 -828 -20569 0 c 2+1 --> break c (-b^{138, 6}_2 ∧ b^{138, 6}_1 ∧ -b^{138, 6}_0 ∧ p_828) -> break c in CNF: c b^{138, 6}_2 ∨ -b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ -p_828 ∨ break c in DIMACS: 20564 -20565 20566 -828 1162 0 c 2-1 --> 1 c (-b^{138, 6}_2 ∧ b^{138, 6}_1 ∧ -b^{138, 6}_0 ∧ -p_828) -> (-b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ b^{138, 7}_0) c in CNF: c b^{138, 6}_2 ∨ -b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ p_828 ∨ -b^{138, 7}_2 c b^{138, 6}_2 ∨ -b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ p_828 ∨ -b^{138, 7}_1 c b^{138, 6}_2 ∨ -b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ p_828 ∨ b^{138, 7}_0 c in DIMACS: 20564 -20565 20566 828 -20567 0 20564 -20565 20566 828 -20568 0 20564 -20565 20566 828 20569 0 c 1-1 --> 0 c (-b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ b^{138, 6}_0 ∧ -p_828) -> (-b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ -b^{138, 7}_0) c in CNF: c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ p_828 ∨ -b^{138, 7}_2 c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ p_828 ∨ -b^{138, 7}_1 c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ p_828 ∨ -b^{138, 7}_0 c in DIMACS: 20564 20565 -20566 828 -20567 0 20564 20565 -20566 828 -20568 0 20564 20565 -20566 828 -20569 0 c 0-1 --> -1 c (-b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ -b^{138, 6}_0 ∧ -p_828) -> ( b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ b^{138, 7}_0) c in CNF: c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ p_828 ∨ b^{138, 7}_2 c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ p_828 ∨ -b^{138, 7}_1 c b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ p_828 ∨ b^{138, 7}_0 c in DIMACS: 20564 20565 20566 828 20567 0 20564 20565 20566 828 -20568 0 20564 20565 20566 828 20569 0 c -1-1 --> -2 c ( b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ b^{138, 6}_0 ∧ -p_828) -> ( b^{138, 7}_2 ∧ b^{138, 7}_1 ∧ -b^{138, 7}_0) c in CNF: c -b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ p_828 ∨ b^{138, 7}_2 c -b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ p_828 ∨ b^{138, 7}_1 c -b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ p_828 ∨ -b^{138, 7}_0 c in DIMACS: -20564 20565 -20566 828 20567 0 -20564 20565 -20566 828 20568 0 -20564 20565 -20566 828 -20569 0 c -2-1 --> break c ( b^{138, 6}_2 ∧ b^{138, 6}_1 ∧ -b^{138, 6}_0 ∧ -p_828) -> break c in CNF: c -b^{138, 6}_2 ∨ -b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ p_828 ∨ break c in DIMACS: -20564 -20565 20566 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{138, 6}_2 ∧ -b^{138, 6}_1 ∧ -b^{138, 6}_0 ∧ true) c in CNF: c -b^{138, 6}_2 ∨ b^{138, 6}_1 ∨ b^{138, 6}_0 ∨ false c in DIMACS: -20564 20565 20566 0 c 3 does not represent an automaton state. c -(-b^{138, 6}_2 ∧ b^{138, 6}_1 ∧ b^{138, 6}_0 ∧ true) c in CNF: c b^{138, 6}_2 ∨ -b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ false c in DIMACS: 20564 -20565 -20566 0 c -3 does not represent an automaton state. c -( b^{138, 6}_2 ∧ b^{138, 6}_1 ∧ b^{138, 6}_0 ∧ true) c in CNF: c -b^{138, 6}_2 ∨ -b^{138, 6}_1 ∨ -b^{138, 6}_0 ∨ false c in DIMACS: -20564 -20565 -20566 0 c i = 7 c -2+1 --> -1 c ( b^{138, 7}_2 ∧ b^{138, 7}_1 ∧ -b^{138, 7}_0 ∧ p_966) -> ( b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ b^{138, 8}_0) c in CNF: c -b^{138, 7}_2 ∨ -b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ -p_966 ∨ b^{138, 8}_2 c -b^{138, 7}_2 ∨ -b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ -p_966 ∨ -b^{138, 8}_1 c -b^{138, 7}_2 ∨ -b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ -p_966 ∨ b^{138, 8}_0 c in DIMACS: -20567 -20568 20569 -966 20570 0 -20567 -20568 20569 -966 -20571 0 -20567 -20568 20569 -966 20572 0 c -1+1 --> 0 c ( b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ b^{138, 7}_0 ∧ p_966) -> (-b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ -b^{138, 8}_0) c in CNF: c -b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ -p_966 ∨ -b^{138, 8}_2 c -b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ -p_966 ∨ -b^{138, 8}_1 c -b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ -p_966 ∨ -b^{138, 8}_0 c in DIMACS: -20567 20568 -20569 -966 -20570 0 -20567 20568 -20569 -966 -20571 0 -20567 20568 -20569 -966 -20572 0 c 0+1 --> 1 c (-b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ -b^{138, 7}_0 ∧ p_966) -> (-b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ b^{138, 8}_0) c in CNF: c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ -p_966 ∨ -b^{138, 8}_2 c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ -p_966 ∨ -b^{138, 8}_1 c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ -p_966 ∨ b^{138, 8}_0 c in DIMACS: 20567 20568 20569 -966 -20570 0 20567 20568 20569 -966 -20571 0 20567 20568 20569 -966 20572 0 c 1+1 --> 2 c (-b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ b^{138, 7}_0 ∧ p_966) -> (-b^{138, 8}_2 ∧ b^{138, 8}_1 ∧ -b^{138, 8}_0) c in CNF: c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ -p_966 ∨ -b^{138, 8}_2 c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ -p_966 ∨ b^{138, 8}_1 c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ -p_966 ∨ -b^{138, 8}_0 c in DIMACS: 20567 20568 -20569 -966 -20570 0 20567 20568 -20569 -966 20571 0 20567 20568 -20569 -966 -20572 0 c 2+1 --> break c (-b^{138, 7}_2 ∧ b^{138, 7}_1 ∧ -b^{138, 7}_0 ∧ p_966) -> break c in CNF: c b^{138, 7}_2 ∨ -b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ -p_966 ∨ break c in DIMACS: 20567 -20568 20569 -966 1162 0 c 2-1 --> 1 c (-b^{138, 7}_2 ∧ b^{138, 7}_1 ∧ -b^{138, 7}_0 ∧ -p_966) -> (-b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ b^{138, 8}_0) c in CNF: c b^{138, 7}_2 ∨ -b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ p_966 ∨ -b^{138, 8}_2 c b^{138, 7}_2 ∨ -b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ p_966 ∨ -b^{138, 8}_1 c b^{138, 7}_2 ∨ -b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ p_966 ∨ b^{138, 8}_0 c in DIMACS: 20567 -20568 20569 966 -20570 0 20567 -20568 20569 966 -20571 0 20567 -20568 20569 966 20572 0 c 1-1 --> 0 c (-b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ b^{138, 7}_0 ∧ -p_966) -> (-b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ -b^{138, 8}_0) c in CNF: c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ p_966 ∨ -b^{138, 8}_2 c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ p_966 ∨ -b^{138, 8}_1 c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ p_966 ∨ -b^{138, 8}_0 c in DIMACS: 20567 20568 -20569 966 -20570 0 20567 20568 -20569 966 -20571 0 20567 20568 -20569 966 -20572 0 c 0-1 --> -1 c (-b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ -b^{138, 7}_0 ∧ -p_966) -> ( b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ b^{138, 8}_0) c in CNF: c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ p_966 ∨ b^{138, 8}_2 c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ p_966 ∨ -b^{138, 8}_1 c b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ p_966 ∨ b^{138, 8}_0 c in DIMACS: 20567 20568 20569 966 20570 0 20567 20568 20569 966 -20571 0 20567 20568 20569 966 20572 0 c -1-1 --> -2 c ( b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ b^{138, 7}_0 ∧ -p_966) -> ( b^{138, 8}_2 ∧ b^{138, 8}_1 ∧ -b^{138, 8}_0) c in CNF: c -b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ p_966 ∨ b^{138, 8}_2 c -b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ p_966 ∨ b^{138, 8}_1 c -b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ p_966 ∨ -b^{138, 8}_0 c in DIMACS: -20567 20568 -20569 966 20570 0 -20567 20568 -20569 966 20571 0 -20567 20568 -20569 966 -20572 0 c -2-1 --> break c ( b^{138, 7}_2 ∧ b^{138, 7}_1 ∧ -b^{138, 7}_0 ∧ -p_966) -> break c in CNF: c -b^{138, 7}_2 ∨ -b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ p_966 ∨ break c in DIMACS: -20567 -20568 20569 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{138, 7}_2 ∧ -b^{138, 7}_1 ∧ -b^{138, 7}_0 ∧ true) c in CNF: c -b^{138, 7}_2 ∨ b^{138, 7}_1 ∨ b^{138, 7}_0 ∨ false c in DIMACS: -20567 20568 20569 0 c 3 does not represent an automaton state. c -(-b^{138, 7}_2 ∧ b^{138, 7}_1 ∧ b^{138, 7}_0 ∧ true) c in CNF: c b^{138, 7}_2 ∨ -b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ false c in DIMACS: 20567 -20568 -20569 0 c -3 does not represent an automaton state. c -( b^{138, 7}_2 ∧ b^{138, 7}_1 ∧ b^{138, 7}_0 ∧ true) c in CNF: c -b^{138, 7}_2 ∨ -b^{138, 7}_1 ∨ -b^{138, 7}_0 ∨ false c in DIMACS: -20567 -20568 -20569 0 c i = 8 c -2+1 --> -1 c ( b^{138, 8}_2 ∧ b^{138, 8}_1 ∧ -b^{138, 8}_0 ∧ p_1104) -> ( b^{138, 9}_2 ∧ -b^{138, 9}_1 ∧ b^{138, 9}_0) c in CNF: c -b^{138, 8}_2 ∨ -b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ -p_1104 ∨ b^{138, 9}_2 c -b^{138, 8}_2 ∨ -b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ -p_1104 ∨ -b^{138, 9}_1 c -b^{138, 8}_2 ∨ -b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ -p_1104 ∨ b^{138, 9}_0 c in DIMACS: -20570 -20571 20572 -1104 20573 0 -20570 -20571 20572 -1104 -20574 0 -20570 -20571 20572 -1104 20575 0 c -1+1 --> 0 c ( b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ b^{138, 8}_0 ∧ p_1104) -> (-b^{138, 9}_2 ∧ -b^{138, 9}_1 ∧ -b^{138, 9}_0) c in CNF: c -b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ -p_1104 ∨ -b^{138, 9}_2 c -b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ -p_1104 ∨ -b^{138, 9}_1 c -b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ -p_1104 ∨ -b^{138, 9}_0 c in DIMACS: -20570 20571 -20572 -1104 -20573 0 -20570 20571 -20572 -1104 -20574 0 -20570 20571 -20572 -1104 -20575 0 c 0+1 --> 1 c (-b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ -b^{138, 8}_0 ∧ p_1104) -> (-b^{138, 9}_2 ∧ -b^{138, 9}_1 ∧ b^{138, 9}_0) c in CNF: c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ -p_1104 ∨ -b^{138, 9}_2 c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ -p_1104 ∨ -b^{138, 9}_1 c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ -p_1104 ∨ b^{138, 9}_0 c in DIMACS: 20570 20571 20572 -1104 -20573 0 20570 20571 20572 -1104 -20574 0 20570 20571 20572 -1104 20575 0 c 1+1 --> 2 c (-b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ b^{138, 8}_0 ∧ p_1104) -> (-b^{138, 9}_2 ∧ b^{138, 9}_1 ∧ -b^{138, 9}_0) c in CNF: c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ -p_1104 ∨ -b^{138, 9}_2 c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ -p_1104 ∨ b^{138, 9}_1 c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ -p_1104 ∨ -b^{138, 9}_0 c in DIMACS: 20570 20571 -20572 -1104 -20573 0 20570 20571 -20572 -1104 20574 0 20570 20571 -20572 -1104 -20575 0 c 2+1 --> break c (-b^{138, 8}_2 ∧ b^{138, 8}_1 ∧ -b^{138, 8}_0 ∧ p_1104) -> break c in CNF: c b^{138, 8}_2 ∨ -b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ -p_1104 ∨ break c in DIMACS: 20570 -20571 20572 -1104 1162 0 c 2-1 --> 1 c (-b^{138, 8}_2 ∧ b^{138, 8}_1 ∧ -b^{138, 8}_0 ∧ -p_1104) -> (-b^{138, 9}_2 ∧ -b^{138, 9}_1 ∧ b^{138, 9}_0) c in CNF: c b^{138, 8}_2 ∨ -b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ p_1104 ∨ -b^{138, 9}_2 c b^{138, 8}_2 ∨ -b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ p_1104 ∨ -b^{138, 9}_1 c b^{138, 8}_2 ∨ -b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ p_1104 ∨ b^{138, 9}_0 c in DIMACS: 20570 -20571 20572 1104 -20573 0 20570 -20571 20572 1104 -20574 0 20570 -20571 20572 1104 20575 0 c 1-1 --> 0 c (-b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ b^{138, 8}_0 ∧ -p_1104) -> (-b^{138, 9}_2 ∧ -b^{138, 9}_1 ∧ -b^{138, 9}_0) c in CNF: c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ p_1104 ∨ -b^{138, 9}_2 c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ p_1104 ∨ -b^{138, 9}_1 c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ p_1104 ∨ -b^{138, 9}_0 c in DIMACS: 20570 20571 -20572 1104 -20573 0 20570 20571 -20572 1104 -20574 0 20570 20571 -20572 1104 -20575 0 c 0-1 --> -1 c (-b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ -b^{138, 8}_0 ∧ -p_1104) -> ( b^{138, 9}_2 ∧ -b^{138, 9}_1 ∧ b^{138, 9}_0) c in CNF: c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ p_1104 ∨ b^{138, 9}_2 c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ p_1104 ∨ -b^{138, 9}_1 c b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ p_1104 ∨ b^{138, 9}_0 c in DIMACS: 20570 20571 20572 1104 20573 0 20570 20571 20572 1104 -20574 0 20570 20571 20572 1104 20575 0 c -1-1 --> -2 c ( b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ b^{138, 8}_0 ∧ -p_1104) -> ( b^{138, 9}_2 ∧ b^{138, 9}_1 ∧ -b^{138, 9}_0) c in CNF: c -b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ p_1104 ∨ b^{138, 9}_2 c -b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ p_1104 ∨ b^{138, 9}_1 c -b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ p_1104 ∨ -b^{138, 9}_0 c in DIMACS: -20570 20571 -20572 1104 20573 0 -20570 20571 -20572 1104 20574 0 -20570 20571 -20572 1104 -20575 0 c -2-1 --> break c ( b^{138, 8}_2 ∧ b^{138, 8}_1 ∧ -b^{138, 8}_0 ∧ -p_1104) -> break c in CNF: c -b^{138, 8}_2 ∨ -b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ p_1104 ∨ break c in DIMACS: -20570 -20571 20572 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{138, 8}_2 ∧ -b^{138, 8}_1 ∧ -b^{138, 8}_0 ∧ true) c in CNF: c -b^{138, 8}_2 ∨ b^{138, 8}_1 ∨ b^{138, 8}_0 ∨ false c in DIMACS: -20570 20571 20572 0 c 3 does not represent an automaton state. c -(-b^{138, 8}_2 ∧ b^{138, 8}_1 ∧ b^{138, 8}_0 ∧ true) c in CNF: c b^{138, 8}_2 ∨ -b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ false c in DIMACS: 20570 -20571 -20572 0 c -3 does not represent an automaton state. c -( b^{138, 8}_2 ∧ b^{138, 8}_1 ∧ b^{138, 8}_0 ∧ true) c in CNF: c -b^{138, 8}_2 ∨ -b^{138, 8}_1 ∨ -b^{138, 8}_0 ∨ false c in DIMACS: -20570 -20571 -20572 0 c INIT for k = 139 c -b^{139, 1}_2 c -b^{139, 1}_1 c -b^{139, 1}_0 c in DIMACS: -20576 0 -20577 0 -20578 0 c Transitions for k = 139 c i = 1 c -2+1 --> -1 c ( b^{139, 1}_2 ∧ b^{139, 1}_1 ∧ -b^{139, 1}_0 ∧ p_139) -> ( b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ b^{139, 2}_0) c in CNF: c -b^{139, 1}_2 ∨ -b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ -p_139 ∨ b^{139, 2}_2 c -b^{139, 1}_2 ∨ -b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ -p_139 ∨ -b^{139, 2}_1 c -b^{139, 1}_2 ∨ -b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ -p_139 ∨ b^{139, 2}_0 c in DIMACS: -20576 -20577 20578 -139 20579 0 -20576 -20577 20578 -139 -20580 0 -20576 -20577 20578 -139 20581 0 c -1+1 --> 0 c ( b^{139, 1}_2 ∧ -b^{139, 1}_1 ∧ b^{139, 1}_0 ∧ p_139) -> (-b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ -b^{139, 2}_0) c in CNF: c -b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ -p_139 ∨ -b^{139, 2}_2 c -b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ -p_139 ∨ -b^{139, 2}_1 c -b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ -p_139 ∨ -b^{139, 2}_0 c in DIMACS: -20576 20577 -20578 -139 -20579 0 -20576 20577 -20578 -139 -20580 0 -20576 20577 -20578 -139 -20581 0 c 0+1 --> 1 c (-b^{139, 1}_2 ∧ -b^{139, 1}_1 ∧ -b^{139, 1}_0 ∧ p_139) -> (-b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ b^{139, 2}_0) c in CNF: c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ -p_139 ∨ -b^{139, 2}_2 c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ -p_139 ∨ -b^{139, 2}_1 c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ -p_139 ∨ b^{139, 2}_0 c in DIMACS: 20576 20577 20578 -139 -20579 0 20576 20577 20578 -139 -20580 0 20576 20577 20578 -139 20581 0 c 1+1 --> 2 c (-b^{139, 1}_2 ∧ -b^{139, 1}_1 ∧ b^{139, 1}_0 ∧ p_139) -> (-b^{139, 2}_2 ∧ b^{139, 2}_1 ∧ -b^{139, 2}_0) c in CNF: c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ -p_139 ∨ -b^{139, 2}_2 c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ -p_139 ∨ b^{139, 2}_1 c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ -p_139 ∨ -b^{139, 2}_0 c in DIMACS: 20576 20577 -20578 -139 -20579 0 20576 20577 -20578 -139 20580 0 20576 20577 -20578 -139 -20581 0 c 2+1 --> break c (-b^{139, 1}_2 ∧ b^{139, 1}_1 ∧ -b^{139, 1}_0 ∧ p_139) -> break c in CNF: c b^{139, 1}_2 ∨ -b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ -p_139 ∨ break c in DIMACS: 20576 -20577 20578 -139 1162 0 c 2-1 --> 1 c (-b^{139, 1}_2 ∧ b^{139, 1}_1 ∧ -b^{139, 1}_0 ∧ -p_139) -> (-b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ b^{139, 2}_0) c in CNF: c b^{139, 1}_2 ∨ -b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ p_139 ∨ -b^{139, 2}_2 c b^{139, 1}_2 ∨ -b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ p_139 ∨ -b^{139, 2}_1 c b^{139, 1}_2 ∨ -b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ p_139 ∨ b^{139, 2}_0 c in DIMACS: 20576 -20577 20578 139 -20579 0 20576 -20577 20578 139 -20580 0 20576 -20577 20578 139 20581 0 c 1-1 --> 0 c (-b^{139, 1}_2 ∧ -b^{139, 1}_1 ∧ b^{139, 1}_0 ∧ -p_139) -> (-b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ -b^{139, 2}_0) c in CNF: c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ p_139 ∨ -b^{139, 2}_2 c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ p_139 ∨ -b^{139, 2}_1 c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ p_139 ∨ -b^{139, 2}_0 c in DIMACS: 20576 20577 -20578 139 -20579 0 20576 20577 -20578 139 -20580 0 20576 20577 -20578 139 -20581 0 c 0-1 --> -1 c (-b^{139, 1}_2 ∧ -b^{139, 1}_1 ∧ -b^{139, 1}_0 ∧ -p_139) -> ( b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ b^{139, 2}_0) c in CNF: c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ p_139 ∨ b^{139, 2}_2 c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ p_139 ∨ -b^{139, 2}_1 c b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ p_139 ∨ b^{139, 2}_0 c in DIMACS: 20576 20577 20578 139 20579 0 20576 20577 20578 139 -20580 0 20576 20577 20578 139 20581 0 c -1-1 --> -2 c ( b^{139, 1}_2 ∧ -b^{139, 1}_1 ∧ b^{139, 1}_0 ∧ -p_139) -> ( b^{139, 2}_2 ∧ b^{139, 2}_1 ∧ -b^{139, 2}_0) c in CNF: c -b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ p_139 ∨ b^{139, 2}_2 c -b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ p_139 ∨ b^{139, 2}_1 c -b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ p_139 ∨ -b^{139, 2}_0 c in DIMACS: -20576 20577 -20578 139 20579 0 -20576 20577 -20578 139 20580 0 -20576 20577 -20578 139 -20581 0 c -2-1 --> break c ( b^{139, 1}_2 ∧ b^{139, 1}_1 ∧ -b^{139, 1}_0 ∧ -p_139) -> break c in CNF: c -b^{139, 1}_2 ∨ -b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ p_139 ∨ break c in DIMACS: -20576 -20577 20578 139 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{139, 1}_2 ∧ -b^{139, 1}_1 ∧ -b^{139, 1}_0 ∧ true) c in CNF: c -b^{139, 1}_2 ∨ b^{139, 1}_1 ∨ b^{139, 1}_0 ∨ false c in DIMACS: -20576 20577 20578 0 c 3 does not represent an automaton state. c -(-b^{139, 1}_2 ∧ b^{139, 1}_1 ∧ b^{139, 1}_0 ∧ true) c in CNF: c b^{139, 1}_2 ∨ -b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ false c in DIMACS: 20576 -20577 -20578 0 c -3 does not represent an automaton state. c -( b^{139, 1}_2 ∧ b^{139, 1}_1 ∧ b^{139, 1}_0 ∧ true) c in CNF: c -b^{139, 1}_2 ∨ -b^{139, 1}_1 ∨ -b^{139, 1}_0 ∨ false c in DIMACS: -20576 -20577 -20578 0 c i = 2 c -2+1 --> -1 c ( b^{139, 2}_2 ∧ b^{139, 2}_1 ∧ -b^{139, 2}_0 ∧ p_278) -> ( b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ b^{139, 3}_0) c in CNF: c -b^{139, 2}_2 ∨ -b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ -p_278 ∨ b^{139, 3}_2 c -b^{139, 2}_2 ∨ -b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ -p_278 ∨ -b^{139, 3}_1 c -b^{139, 2}_2 ∨ -b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ -p_278 ∨ b^{139, 3}_0 c in DIMACS: -20579 -20580 20581 -278 20582 0 -20579 -20580 20581 -278 -20583 0 -20579 -20580 20581 -278 20584 0 c -1+1 --> 0 c ( b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ b^{139, 2}_0 ∧ p_278) -> (-b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ -b^{139, 3}_0) c in CNF: c -b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ -p_278 ∨ -b^{139, 3}_2 c -b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ -p_278 ∨ -b^{139, 3}_1 c -b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ -p_278 ∨ -b^{139, 3}_0 c in DIMACS: -20579 20580 -20581 -278 -20582 0 -20579 20580 -20581 -278 -20583 0 -20579 20580 -20581 -278 -20584 0 c 0+1 --> 1 c (-b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ -b^{139, 2}_0 ∧ p_278) -> (-b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ b^{139, 3}_0) c in CNF: c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ -p_278 ∨ -b^{139, 3}_2 c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ -p_278 ∨ -b^{139, 3}_1 c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ -p_278 ∨ b^{139, 3}_0 c in DIMACS: 20579 20580 20581 -278 -20582 0 20579 20580 20581 -278 -20583 0 20579 20580 20581 -278 20584 0 c 1+1 --> 2 c (-b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ b^{139, 2}_0 ∧ p_278) -> (-b^{139, 3}_2 ∧ b^{139, 3}_1 ∧ -b^{139, 3}_0) c in CNF: c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ -p_278 ∨ -b^{139, 3}_2 c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ -p_278 ∨ b^{139, 3}_1 c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ -p_278 ∨ -b^{139, 3}_0 c in DIMACS: 20579 20580 -20581 -278 -20582 0 20579 20580 -20581 -278 20583 0 20579 20580 -20581 -278 -20584 0 c 2+1 --> break c (-b^{139, 2}_2 ∧ b^{139, 2}_1 ∧ -b^{139, 2}_0 ∧ p_278) -> break c in CNF: c b^{139, 2}_2 ∨ -b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ -p_278 ∨ break c in DIMACS: 20579 -20580 20581 -278 1162 0 c 2-1 --> 1 c (-b^{139, 2}_2 ∧ b^{139, 2}_1 ∧ -b^{139, 2}_0 ∧ -p_278) -> (-b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ b^{139, 3}_0) c in CNF: c b^{139, 2}_2 ∨ -b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ p_278 ∨ -b^{139, 3}_2 c b^{139, 2}_2 ∨ -b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ p_278 ∨ -b^{139, 3}_1 c b^{139, 2}_2 ∨ -b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ p_278 ∨ b^{139, 3}_0 c in DIMACS: 20579 -20580 20581 278 -20582 0 20579 -20580 20581 278 -20583 0 20579 -20580 20581 278 20584 0 c 1-1 --> 0 c (-b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ b^{139, 2}_0 ∧ -p_278) -> (-b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ -b^{139, 3}_0) c in CNF: c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ p_278 ∨ -b^{139, 3}_2 c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ p_278 ∨ -b^{139, 3}_1 c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ p_278 ∨ -b^{139, 3}_0 c in DIMACS: 20579 20580 -20581 278 -20582 0 20579 20580 -20581 278 -20583 0 20579 20580 -20581 278 -20584 0 c 0-1 --> -1 c (-b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ -b^{139, 2}_0 ∧ -p_278) -> ( b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ b^{139, 3}_0) c in CNF: c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ p_278 ∨ b^{139, 3}_2 c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ p_278 ∨ -b^{139, 3}_1 c b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ p_278 ∨ b^{139, 3}_0 c in DIMACS: 20579 20580 20581 278 20582 0 20579 20580 20581 278 -20583 0 20579 20580 20581 278 20584 0 c -1-1 --> -2 c ( b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ b^{139, 2}_0 ∧ -p_278) -> ( b^{139, 3}_2 ∧ b^{139, 3}_1 ∧ -b^{139, 3}_0) c in CNF: c -b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ p_278 ∨ b^{139, 3}_2 c -b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ p_278 ∨ b^{139, 3}_1 c -b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ p_278 ∨ -b^{139, 3}_0 c in DIMACS: -20579 20580 -20581 278 20582 0 -20579 20580 -20581 278 20583 0 -20579 20580 -20581 278 -20584 0 c -2-1 --> break c ( b^{139, 2}_2 ∧ b^{139, 2}_1 ∧ -b^{139, 2}_0 ∧ -p_278) -> break c in CNF: c -b^{139, 2}_2 ∨ -b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ p_278 ∨ break c in DIMACS: -20579 -20580 20581 278 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{139, 2}_2 ∧ -b^{139, 2}_1 ∧ -b^{139, 2}_0 ∧ true) c in CNF: c -b^{139, 2}_2 ∨ b^{139, 2}_1 ∨ b^{139, 2}_0 ∨ false c in DIMACS: -20579 20580 20581 0 c 3 does not represent an automaton state. c -(-b^{139, 2}_2 ∧ b^{139, 2}_1 ∧ b^{139, 2}_0 ∧ true) c in CNF: c b^{139, 2}_2 ∨ -b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ false c in DIMACS: 20579 -20580 -20581 0 c -3 does not represent an automaton state. c -( b^{139, 2}_2 ∧ b^{139, 2}_1 ∧ b^{139, 2}_0 ∧ true) c in CNF: c -b^{139, 2}_2 ∨ -b^{139, 2}_1 ∨ -b^{139, 2}_0 ∨ false c in DIMACS: -20579 -20580 -20581 0 c i = 3 c -2+1 --> -1 c ( b^{139, 3}_2 ∧ b^{139, 3}_1 ∧ -b^{139, 3}_0 ∧ p_417) -> ( b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ b^{139, 4}_0) c in CNF: c -b^{139, 3}_2 ∨ -b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ -p_417 ∨ b^{139, 4}_2 c -b^{139, 3}_2 ∨ -b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ -p_417 ∨ -b^{139, 4}_1 c -b^{139, 3}_2 ∨ -b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ -p_417 ∨ b^{139, 4}_0 c in DIMACS: -20582 -20583 20584 -417 20585 0 -20582 -20583 20584 -417 -20586 0 -20582 -20583 20584 -417 20587 0 c -1+1 --> 0 c ( b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ b^{139, 3}_0 ∧ p_417) -> (-b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ -b^{139, 4}_0) c in CNF: c -b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ -p_417 ∨ -b^{139, 4}_2 c -b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ -p_417 ∨ -b^{139, 4}_1 c -b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ -p_417 ∨ -b^{139, 4}_0 c in DIMACS: -20582 20583 -20584 -417 -20585 0 -20582 20583 -20584 -417 -20586 0 -20582 20583 -20584 -417 -20587 0 c 0+1 --> 1 c (-b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ -b^{139, 3}_0 ∧ p_417) -> (-b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ b^{139, 4}_0) c in CNF: c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ -p_417 ∨ -b^{139, 4}_2 c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ -p_417 ∨ -b^{139, 4}_1 c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ -p_417 ∨ b^{139, 4}_0 c in DIMACS: 20582 20583 20584 -417 -20585 0 20582 20583 20584 -417 -20586 0 20582 20583 20584 -417 20587 0 c 1+1 --> 2 c (-b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ b^{139, 3}_0 ∧ p_417) -> (-b^{139, 4}_2 ∧ b^{139, 4}_1 ∧ -b^{139, 4}_0) c in CNF: c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ -p_417 ∨ -b^{139, 4}_2 c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ -p_417 ∨ b^{139, 4}_1 c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ -p_417 ∨ -b^{139, 4}_0 c in DIMACS: 20582 20583 -20584 -417 -20585 0 20582 20583 -20584 -417 20586 0 20582 20583 -20584 -417 -20587 0 c 2+1 --> break c (-b^{139, 3}_2 ∧ b^{139, 3}_1 ∧ -b^{139, 3}_0 ∧ p_417) -> break c in CNF: c b^{139, 3}_2 ∨ -b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ -p_417 ∨ break c in DIMACS: 20582 -20583 20584 -417 1162 0 c 2-1 --> 1 c (-b^{139, 3}_2 ∧ b^{139, 3}_1 ∧ -b^{139, 3}_0 ∧ -p_417) -> (-b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ b^{139, 4}_0) c in CNF: c b^{139, 3}_2 ∨ -b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ p_417 ∨ -b^{139, 4}_2 c b^{139, 3}_2 ∨ -b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ p_417 ∨ -b^{139, 4}_1 c b^{139, 3}_2 ∨ -b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ p_417 ∨ b^{139, 4}_0 c in DIMACS: 20582 -20583 20584 417 -20585 0 20582 -20583 20584 417 -20586 0 20582 -20583 20584 417 20587 0 c 1-1 --> 0 c (-b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ b^{139, 3}_0 ∧ -p_417) -> (-b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ -b^{139, 4}_0) c in CNF: c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ p_417 ∨ -b^{139, 4}_2 c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ p_417 ∨ -b^{139, 4}_1 c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ p_417 ∨ -b^{139, 4}_0 c in DIMACS: 20582 20583 -20584 417 -20585 0 20582 20583 -20584 417 -20586 0 20582 20583 -20584 417 -20587 0 c 0-1 --> -1 c (-b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ -b^{139, 3}_0 ∧ -p_417) -> ( b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ b^{139, 4}_0) c in CNF: c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ p_417 ∨ b^{139, 4}_2 c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ p_417 ∨ -b^{139, 4}_1 c b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ p_417 ∨ b^{139, 4}_0 c in DIMACS: 20582 20583 20584 417 20585 0 20582 20583 20584 417 -20586 0 20582 20583 20584 417 20587 0 c -1-1 --> -2 c ( b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ b^{139, 3}_0 ∧ -p_417) -> ( b^{139, 4}_2 ∧ b^{139, 4}_1 ∧ -b^{139, 4}_0) c in CNF: c -b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ p_417 ∨ b^{139, 4}_2 c -b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ p_417 ∨ b^{139, 4}_1 c -b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ p_417 ∨ -b^{139, 4}_0 c in DIMACS: -20582 20583 -20584 417 20585 0 -20582 20583 -20584 417 20586 0 -20582 20583 -20584 417 -20587 0 c -2-1 --> break c ( b^{139, 3}_2 ∧ b^{139, 3}_1 ∧ -b^{139, 3}_0 ∧ -p_417) -> break c in CNF: c -b^{139, 3}_2 ∨ -b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ p_417 ∨ break c in DIMACS: -20582 -20583 20584 417 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{139, 3}_2 ∧ -b^{139, 3}_1 ∧ -b^{139, 3}_0 ∧ true) c in CNF: c -b^{139, 3}_2 ∨ b^{139, 3}_1 ∨ b^{139, 3}_0 ∨ false c in DIMACS: -20582 20583 20584 0 c 3 does not represent an automaton state. c -(-b^{139, 3}_2 ∧ b^{139, 3}_1 ∧ b^{139, 3}_0 ∧ true) c in CNF: c b^{139, 3}_2 ∨ -b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ false c in DIMACS: 20582 -20583 -20584 0 c -3 does not represent an automaton state. c -( b^{139, 3}_2 ∧ b^{139, 3}_1 ∧ b^{139, 3}_0 ∧ true) c in CNF: c -b^{139, 3}_2 ∨ -b^{139, 3}_1 ∨ -b^{139, 3}_0 ∨ false c in DIMACS: -20582 -20583 -20584 0 c i = 4 c -2+1 --> -1 c ( b^{139, 4}_2 ∧ b^{139, 4}_1 ∧ -b^{139, 4}_0 ∧ p_556) -> ( b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ b^{139, 5}_0) c in CNF: c -b^{139, 4}_2 ∨ -b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ -p_556 ∨ b^{139, 5}_2 c -b^{139, 4}_2 ∨ -b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ -p_556 ∨ -b^{139, 5}_1 c -b^{139, 4}_2 ∨ -b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ -p_556 ∨ b^{139, 5}_0 c in DIMACS: -20585 -20586 20587 -556 20588 0 -20585 -20586 20587 -556 -20589 0 -20585 -20586 20587 -556 20590 0 c -1+1 --> 0 c ( b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ b^{139, 4}_0 ∧ p_556) -> (-b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ -b^{139, 5}_0) c in CNF: c -b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ -p_556 ∨ -b^{139, 5}_2 c -b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ -p_556 ∨ -b^{139, 5}_1 c -b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ -p_556 ∨ -b^{139, 5}_0 c in DIMACS: -20585 20586 -20587 -556 -20588 0 -20585 20586 -20587 -556 -20589 0 -20585 20586 -20587 -556 -20590 0 c 0+1 --> 1 c (-b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ -b^{139, 4}_0 ∧ p_556) -> (-b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ b^{139, 5}_0) c in CNF: c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ -p_556 ∨ -b^{139, 5}_2 c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ -p_556 ∨ -b^{139, 5}_1 c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ -p_556 ∨ b^{139, 5}_0 c in DIMACS: 20585 20586 20587 -556 -20588 0 20585 20586 20587 -556 -20589 0 20585 20586 20587 -556 20590 0 c 1+1 --> 2 c (-b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ b^{139, 4}_0 ∧ p_556) -> (-b^{139, 5}_2 ∧ b^{139, 5}_1 ∧ -b^{139, 5}_0) c in CNF: c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ -p_556 ∨ -b^{139, 5}_2 c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ -p_556 ∨ b^{139, 5}_1 c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ -p_556 ∨ -b^{139, 5}_0 c in DIMACS: 20585 20586 -20587 -556 -20588 0 20585 20586 -20587 -556 20589 0 20585 20586 -20587 -556 -20590 0 c 2+1 --> break c (-b^{139, 4}_2 ∧ b^{139, 4}_1 ∧ -b^{139, 4}_0 ∧ p_556) -> break c in CNF: c b^{139, 4}_2 ∨ -b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ -p_556 ∨ break c in DIMACS: 20585 -20586 20587 -556 1162 0 c 2-1 --> 1 c (-b^{139, 4}_2 ∧ b^{139, 4}_1 ∧ -b^{139, 4}_0 ∧ -p_556) -> (-b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ b^{139, 5}_0) c in CNF: c b^{139, 4}_2 ∨ -b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ p_556 ∨ -b^{139, 5}_2 c b^{139, 4}_2 ∨ -b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ p_556 ∨ -b^{139, 5}_1 c b^{139, 4}_2 ∨ -b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ p_556 ∨ b^{139, 5}_0 c in DIMACS: 20585 -20586 20587 556 -20588 0 20585 -20586 20587 556 -20589 0 20585 -20586 20587 556 20590 0 c 1-1 --> 0 c (-b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ b^{139, 4}_0 ∧ -p_556) -> (-b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ -b^{139, 5}_0) c in CNF: c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ p_556 ∨ -b^{139, 5}_2 c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ p_556 ∨ -b^{139, 5}_1 c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ p_556 ∨ -b^{139, 5}_0 c in DIMACS: 20585 20586 -20587 556 -20588 0 20585 20586 -20587 556 -20589 0 20585 20586 -20587 556 -20590 0 c 0-1 --> -1 c (-b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ -b^{139, 4}_0 ∧ -p_556) -> ( b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ b^{139, 5}_0) c in CNF: c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ p_556 ∨ b^{139, 5}_2 c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ p_556 ∨ -b^{139, 5}_1 c b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ p_556 ∨ b^{139, 5}_0 c in DIMACS: 20585 20586 20587 556 20588 0 20585 20586 20587 556 -20589 0 20585 20586 20587 556 20590 0 c -1-1 --> -2 c ( b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ b^{139, 4}_0 ∧ -p_556) -> ( b^{139, 5}_2 ∧ b^{139, 5}_1 ∧ -b^{139, 5}_0) c in CNF: c -b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ p_556 ∨ b^{139, 5}_2 c -b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ p_556 ∨ b^{139, 5}_1 c -b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ p_556 ∨ -b^{139, 5}_0 c in DIMACS: -20585 20586 -20587 556 20588 0 -20585 20586 -20587 556 20589 0 -20585 20586 -20587 556 -20590 0 c -2-1 --> break c ( b^{139, 4}_2 ∧ b^{139, 4}_1 ∧ -b^{139, 4}_0 ∧ -p_556) -> break c in CNF: c -b^{139, 4}_2 ∨ -b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ p_556 ∨ break c in DIMACS: -20585 -20586 20587 556 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{139, 4}_2 ∧ -b^{139, 4}_1 ∧ -b^{139, 4}_0 ∧ true) c in CNF: c -b^{139, 4}_2 ∨ b^{139, 4}_1 ∨ b^{139, 4}_0 ∨ false c in DIMACS: -20585 20586 20587 0 c 3 does not represent an automaton state. c -(-b^{139, 4}_2 ∧ b^{139, 4}_1 ∧ b^{139, 4}_0 ∧ true) c in CNF: c b^{139, 4}_2 ∨ -b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ false c in DIMACS: 20585 -20586 -20587 0 c -3 does not represent an automaton state. c -( b^{139, 4}_2 ∧ b^{139, 4}_1 ∧ b^{139, 4}_0 ∧ true) c in CNF: c -b^{139, 4}_2 ∨ -b^{139, 4}_1 ∨ -b^{139, 4}_0 ∨ false c in DIMACS: -20585 -20586 -20587 0 c i = 5 c -2+1 --> -1 c ( b^{139, 5}_2 ∧ b^{139, 5}_1 ∧ -b^{139, 5}_0 ∧ p_695) -> ( b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ b^{139, 6}_0) c in CNF: c -b^{139, 5}_2 ∨ -b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ -p_695 ∨ b^{139, 6}_2 c -b^{139, 5}_2 ∨ -b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ -p_695 ∨ -b^{139, 6}_1 c -b^{139, 5}_2 ∨ -b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ -p_695 ∨ b^{139, 6}_0 c in DIMACS: -20588 -20589 20590 -695 20591 0 -20588 -20589 20590 -695 -20592 0 -20588 -20589 20590 -695 20593 0 c -1+1 --> 0 c ( b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ b^{139, 5}_0 ∧ p_695) -> (-b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ -b^{139, 6}_0) c in CNF: c -b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ -p_695 ∨ -b^{139, 6}_2 c -b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ -p_695 ∨ -b^{139, 6}_1 c -b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ -p_695 ∨ -b^{139, 6}_0 c in DIMACS: -20588 20589 -20590 -695 -20591 0 -20588 20589 -20590 -695 -20592 0 -20588 20589 -20590 -695 -20593 0 c 0+1 --> 1 c (-b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ -b^{139, 5}_0 ∧ p_695) -> (-b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ b^{139, 6}_0) c in CNF: c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ -p_695 ∨ -b^{139, 6}_2 c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ -p_695 ∨ -b^{139, 6}_1 c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ -p_695 ∨ b^{139, 6}_0 c in DIMACS: 20588 20589 20590 -695 -20591 0 20588 20589 20590 -695 -20592 0 20588 20589 20590 -695 20593 0 c 1+1 --> 2 c (-b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ b^{139, 5}_0 ∧ p_695) -> (-b^{139, 6}_2 ∧ b^{139, 6}_1 ∧ -b^{139, 6}_0) c in CNF: c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ -p_695 ∨ -b^{139, 6}_2 c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ -p_695 ∨ b^{139, 6}_1 c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ -p_695 ∨ -b^{139, 6}_0 c in DIMACS: 20588 20589 -20590 -695 -20591 0 20588 20589 -20590 -695 20592 0 20588 20589 -20590 -695 -20593 0 c 2+1 --> break c (-b^{139, 5}_2 ∧ b^{139, 5}_1 ∧ -b^{139, 5}_0 ∧ p_695) -> break c in CNF: c b^{139, 5}_2 ∨ -b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ -p_695 ∨ break c in DIMACS: 20588 -20589 20590 -695 1162 0 c 2-1 --> 1 c (-b^{139, 5}_2 ∧ b^{139, 5}_1 ∧ -b^{139, 5}_0 ∧ -p_695) -> (-b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ b^{139, 6}_0) c in CNF: c b^{139, 5}_2 ∨ -b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ p_695 ∨ -b^{139, 6}_2 c b^{139, 5}_2 ∨ -b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ p_695 ∨ -b^{139, 6}_1 c b^{139, 5}_2 ∨ -b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ p_695 ∨ b^{139, 6}_0 c in DIMACS: 20588 -20589 20590 695 -20591 0 20588 -20589 20590 695 -20592 0 20588 -20589 20590 695 20593 0 c 1-1 --> 0 c (-b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ b^{139, 5}_0 ∧ -p_695) -> (-b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ -b^{139, 6}_0) c in CNF: c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ p_695 ∨ -b^{139, 6}_2 c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ p_695 ∨ -b^{139, 6}_1 c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ p_695 ∨ -b^{139, 6}_0 c in DIMACS: 20588 20589 -20590 695 -20591 0 20588 20589 -20590 695 -20592 0 20588 20589 -20590 695 -20593 0 c 0-1 --> -1 c (-b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ -b^{139, 5}_0 ∧ -p_695) -> ( b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ b^{139, 6}_0) c in CNF: c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ p_695 ∨ b^{139, 6}_2 c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ p_695 ∨ -b^{139, 6}_1 c b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ p_695 ∨ b^{139, 6}_0 c in DIMACS: 20588 20589 20590 695 20591 0 20588 20589 20590 695 -20592 0 20588 20589 20590 695 20593 0 c -1-1 --> -2 c ( b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ b^{139, 5}_0 ∧ -p_695) -> ( b^{139, 6}_2 ∧ b^{139, 6}_1 ∧ -b^{139, 6}_0) c in CNF: c -b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ p_695 ∨ b^{139, 6}_2 c -b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ p_695 ∨ b^{139, 6}_1 c -b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ p_695 ∨ -b^{139, 6}_0 c in DIMACS: -20588 20589 -20590 695 20591 0 -20588 20589 -20590 695 20592 0 -20588 20589 -20590 695 -20593 0 c -2-1 --> break c ( b^{139, 5}_2 ∧ b^{139, 5}_1 ∧ -b^{139, 5}_0 ∧ -p_695) -> break c in CNF: c -b^{139, 5}_2 ∨ -b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ p_695 ∨ break c in DIMACS: -20588 -20589 20590 695 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{139, 5}_2 ∧ -b^{139, 5}_1 ∧ -b^{139, 5}_0 ∧ true) c in CNF: c -b^{139, 5}_2 ∨ b^{139, 5}_1 ∨ b^{139, 5}_0 ∨ false c in DIMACS: -20588 20589 20590 0 c 3 does not represent an automaton state. c -(-b^{139, 5}_2 ∧ b^{139, 5}_1 ∧ b^{139, 5}_0 ∧ true) c in CNF: c b^{139, 5}_2 ∨ -b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ false c in DIMACS: 20588 -20589 -20590 0 c -3 does not represent an automaton state. c -( b^{139, 5}_2 ∧ b^{139, 5}_1 ∧ b^{139, 5}_0 ∧ true) c in CNF: c -b^{139, 5}_2 ∨ -b^{139, 5}_1 ∨ -b^{139, 5}_0 ∨ false c in DIMACS: -20588 -20589 -20590 0 c i = 6 c -2+1 --> -1 c ( b^{139, 6}_2 ∧ b^{139, 6}_1 ∧ -b^{139, 6}_0 ∧ p_834) -> ( b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ b^{139, 7}_0) c in CNF: c -b^{139, 6}_2 ∨ -b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ -p_834 ∨ b^{139, 7}_2 c -b^{139, 6}_2 ∨ -b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ -p_834 ∨ -b^{139, 7}_1 c -b^{139, 6}_2 ∨ -b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ -p_834 ∨ b^{139, 7}_0 c in DIMACS: -20591 -20592 20593 -834 20594 0 -20591 -20592 20593 -834 -20595 0 -20591 -20592 20593 -834 20596 0 c -1+1 --> 0 c ( b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ b^{139, 6}_0 ∧ p_834) -> (-b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ -b^{139, 7}_0) c in CNF: c -b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ -p_834 ∨ -b^{139, 7}_2 c -b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ -p_834 ∨ -b^{139, 7}_1 c -b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ -p_834 ∨ -b^{139, 7}_0 c in DIMACS: -20591 20592 -20593 -834 -20594 0 -20591 20592 -20593 -834 -20595 0 -20591 20592 -20593 -834 -20596 0 c 0+1 --> 1 c (-b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ -b^{139, 6}_0 ∧ p_834) -> (-b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ b^{139, 7}_0) c in CNF: c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ -p_834 ∨ -b^{139, 7}_2 c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ -p_834 ∨ -b^{139, 7}_1 c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ -p_834 ∨ b^{139, 7}_0 c in DIMACS: 20591 20592 20593 -834 -20594 0 20591 20592 20593 -834 -20595 0 20591 20592 20593 -834 20596 0 c 1+1 --> 2 c (-b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ b^{139, 6}_0 ∧ p_834) -> (-b^{139, 7}_2 ∧ b^{139, 7}_1 ∧ -b^{139, 7}_0) c in CNF: c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ -p_834 ∨ -b^{139, 7}_2 c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ -p_834 ∨ b^{139, 7}_1 c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ -p_834 ∨ -b^{139, 7}_0 c in DIMACS: 20591 20592 -20593 -834 -20594 0 20591 20592 -20593 -834 20595 0 20591 20592 -20593 -834 -20596 0 c 2+1 --> break c (-b^{139, 6}_2 ∧ b^{139, 6}_1 ∧ -b^{139, 6}_0 ∧ p_834) -> break c in CNF: c b^{139, 6}_2 ∨ -b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ -p_834 ∨ break c in DIMACS: 20591 -20592 20593 -834 1162 0 c 2-1 --> 1 c (-b^{139, 6}_2 ∧ b^{139, 6}_1 ∧ -b^{139, 6}_0 ∧ -p_834) -> (-b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ b^{139, 7}_0) c in CNF: c b^{139, 6}_2 ∨ -b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ p_834 ∨ -b^{139, 7}_2 c b^{139, 6}_2 ∨ -b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ p_834 ∨ -b^{139, 7}_1 c b^{139, 6}_2 ∨ -b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ p_834 ∨ b^{139, 7}_0 c in DIMACS: 20591 -20592 20593 834 -20594 0 20591 -20592 20593 834 -20595 0 20591 -20592 20593 834 20596 0 c 1-1 --> 0 c (-b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ b^{139, 6}_0 ∧ -p_834) -> (-b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ -b^{139, 7}_0) c in CNF: c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ p_834 ∨ -b^{139, 7}_2 c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ p_834 ∨ -b^{139, 7}_1 c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ p_834 ∨ -b^{139, 7}_0 c in DIMACS: 20591 20592 -20593 834 -20594 0 20591 20592 -20593 834 -20595 0 20591 20592 -20593 834 -20596 0 c 0-1 --> -1 c (-b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ -b^{139, 6}_0 ∧ -p_834) -> ( b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ b^{139, 7}_0) c in CNF: c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ p_834 ∨ b^{139, 7}_2 c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ p_834 ∨ -b^{139, 7}_1 c b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ p_834 ∨ b^{139, 7}_0 c in DIMACS: 20591 20592 20593 834 20594 0 20591 20592 20593 834 -20595 0 20591 20592 20593 834 20596 0 c -1-1 --> -2 c ( b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ b^{139, 6}_0 ∧ -p_834) -> ( b^{139, 7}_2 ∧ b^{139, 7}_1 ∧ -b^{139, 7}_0) c in CNF: c -b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ p_834 ∨ b^{139, 7}_2 c -b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ p_834 ∨ b^{139, 7}_1 c -b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ p_834 ∨ -b^{139, 7}_0 c in DIMACS: -20591 20592 -20593 834 20594 0 -20591 20592 -20593 834 20595 0 -20591 20592 -20593 834 -20596 0 c -2-1 --> break c ( b^{139, 6}_2 ∧ b^{139, 6}_1 ∧ -b^{139, 6}_0 ∧ -p_834) -> break c in CNF: c -b^{139, 6}_2 ∨ -b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ p_834 ∨ break c in DIMACS: -20591 -20592 20593 834 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{139, 6}_2 ∧ -b^{139, 6}_1 ∧ -b^{139, 6}_0 ∧ true) c in CNF: c -b^{139, 6}_2 ∨ b^{139, 6}_1 ∨ b^{139, 6}_0 ∨ false c in DIMACS: -20591 20592 20593 0 c 3 does not represent an automaton state. c -(-b^{139, 6}_2 ∧ b^{139, 6}_1 ∧ b^{139, 6}_0 ∧ true) c in CNF: c b^{139, 6}_2 ∨ -b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ false c in DIMACS: 20591 -20592 -20593 0 c -3 does not represent an automaton state. c -( b^{139, 6}_2 ∧ b^{139, 6}_1 ∧ b^{139, 6}_0 ∧ true) c in CNF: c -b^{139, 6}_2 ∨ -b^{139, 6}_1 ∨ -b^{139, 6}_0 ∨ false c in DIMACS: -20591 -20592 -20593 0 c i = 7 c -2+1 --> -1 c ( b^{139, 7}_2 ∧ b^{139, 7}_1 ∧ -b^{139, 7}_0 ∧ p_973) -> ( b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ b^{139, 8}_0) c in CNF: c -b^{139, 7}_2 ∨ -b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ -p_973 ∨ b^{139, 8}_2 c -b^{139, 7}_2 ∨ -b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ -p_973 ∨ -b^{139, 8}_1 c -b^{139, 7}_2 ∨ -b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ -p_973 ∨ b^{139, 8}_0 c in DIMACS: -20594 -20595 20596 -973 20597 0 -20594 -20595 20596 -973 -20598 0 -20594 -20595 20596 -973 20599 0 c -1+1 --> 0 c ( b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ b^{139, 7}_0 ∧ p_973) -> (-b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ -b^{139, 8}_0) c in CNF: c -b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ -p_973 ∨ -b^{139, 8}_2 c -b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ -p_973 ∨ -b^{139, 8}_1 c -b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ -p_973 ∨ -b^{139, 8}_0 c in DIMACS: -20594 20595 -20596 -973 -20597 0 -20594 20595 -20596 -973 -20598 0 -20594 20595 -20596 -973 -20599 0 c 0+1 --> 1 c (-b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ -b^{139, 7}_0 ∧ p_973) -> (-b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ b^{139, 8}_0) c in CNF: c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ -p_973 ∨ -b^{139, 8}_2 c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ -p_973 ∨ -b^{139, 8}_1 c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ -p_973 ∨ b^{139, 8}_0 c in DIMACS: 20594 20595 20596 -973 -20597 0 20594 20595 20596 -973 -20598 0 20594 20595 20596 -973 20599 0 c 1+1 --> 2 c (-b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ b^{139, 7}_0 ∧ p_973) -> (-b^{139, 8}_2 ∧ b^{139, 8}_1 ∧ -b^{139, 8}_0) c in CNF: c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ -p_973 ∨ -b^{139, 8}_2 c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ -p_973 ∨ b^{139, 8}_1 c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ -p_973 ∨ -b^{139, 8}_0 c in DIMACS: 20594 20595 -20596 -973 -20597 0 20594 20595 -20596 -973 20598 0 20594 20595 -20596 -973 -20599 0 c 2+1 --> break c (-b^{139, 7}_2 ∧ b^{139, 7}_1 ∧ -b^{139, 7}_0 ∧ p_973) -> break c in CNF: c b^{139, 7}_2 ∨ -b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ -p_973 ∨ break c in DIMACS: 20594 -20595 20596 -973 1162 0 c 2-1 --> 1 c (-b^{139, 7}_2 ∧ b^{139, 7}_1 ∧ -b^{139, 7}_0 ∧ -p_973) -> (-b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ b^{139, 8}_0) c in CNF: c b^{139, 7}_2 ∨ -b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ p_973 ∨ -b^{139, 8}_2 c b^{139, 7}_2 ∨ -b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ p_973 ∨ -b^{139, 8}_1 c b^{139, 7}_2 ∨ -b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ p_973 ∨ b^{139, 8}_0 c in DIMACS: 20594 -20595 20596 973 -20597 0 20594 -20595 20596 973 -20598 0 20594 -20595 20596 973 20599 0 c 1-1 --> 0 c (-b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ b^{139, 7}_0 ∧ -p_973) -> (-b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ -b^{139, 8}_0) c in CNF: c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ p_973 ∨ -b^{139, 8}_2 c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ p_973 ∨ -b^{139, 8}_1 c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ p_973 ∨ -b^{139, 8}_0 c in DIMACS: 20594 20595 -20596 973 -20597 0 20594 20595 -20596 973 -20598 0 20594 20595 -20596 973 -20599 0 c 0-1 --> -1 c (-b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ -b^{139, 7}_0 ∧ -p_973) -> ( b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ b^{139, 8}_0) c in CNF: c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ p_973 ∨ b^{139, 8}_2 c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ p_973 ∨ -b^{139, 8}_1 c b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ p_973 ∨ b^{139, 8}_0 c in DIMACS: 20594 20595 20596 973 20597 0 20594 20595 20596 973 -20598 0 20594 20595 20596 973 20599 0 c -1-1 --> -2 c ( b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ b^{139, 7}_0 ∧ -p_973) -> ( b^{139, 8}_2 ∧ b^{139, 8}_1 ∧ -b^{139, 8}_0) c in CNF: c -b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ p_973 ∨ b^{139, 8}_2 c -b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ p_973 ∨ b^{139, 8}_1 c -b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ p_973 ∨ -b^{139, 8}_0 c in DIMACS: -20594 20595 -20596 973 20597 0 -20594 20595 -20596 973 20598 0 -20594 20595 -20596 973 -20599 0 c -2-1 --> break c ( b^{139, 7}_2 ∧ b^{139, 7}_1 ∧ -b^{139, 7}_0 ∧ -p_973) -> break c in CNF: c -b^{139, 7}_2 ∨ -b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ p_973 ∨ break c in DIMACS: -20594 -20595 20596 973 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{139, 7}_2 ∧ -b^{139, 7}_1 ∧ -b^{139, 7}_0 ∧ true) c in CNF: c -b^{139, 7}_2 ∨ b^{139, 7}_1 ∨ b^{139, 7}_0 ∨ false c in DIMACS: -20594 20595 20596 0 c 3 does not represent an automaton state. c -(-b^{139, 7}_2 ∧ b^{139, 7}_1 ∧ b^{139, 7}_0 ∧ true) c in CNF: c b^{139, 7}_2 ∨ -b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ false c in DIMACS: 20594 -20595 -20596 0 c -3 does not represent an automaton state. c -( b^{139, 7}_2 ∧ b^{139, 7}_1 ∧ b^{139, 7}_0 ∧ true) c in CNF: c -b^{139, 7}_2 ∨ -b^{139, 7}_1 ∨ -b^{139, 7}_0 ∨ false c in DIMACS: -20594 -20595 -20596 0 c i = 8 c -2+1 --> -1 c ( b^{139, 8}_2 ∧ b^{139, 8}_1 ∧ -b^{139, 8}_0 ∧ p_1112) -> ( b^{139, 9}_2 ∧ -b^{139, 9}_1 ∧ b^{139, 9}_0) c in CNF: c -b^{139, 8}_2 ∨ -b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ -p_1112 ∨ b^{139, 9}_2 c -b^{139, 8}_2 ∨ -b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ -p_1112 ∨ -b^{139, 9}_1 c -b^{139, 8}_2 ∨ -b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ -p_1112 ∨ b^{139, 9}_0 c in DIMACS: -20597 -20598 20599 -1112 20600 0 -20597 -20598 20599 -1112 -20601 0 -20597 -20598 20599 -1112 20602 0 c -1+1 --> 0 c ( b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ b^{139, 8}_0 ∧ p_1112) -> (-b^{139, 9}_2 ∧ -b^{139, 9}_1 ∧ -b^{139, 9}_0) c in CNF: c -b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ -p_1112 ∨ -b^{139, 9}_2 c -b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ -p_1112 ∨ -b^{139, 9}_1 c -b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ -p_1112 ∨ -b^{139, 9}_0 c in DIMACS: -20597 20598 -20599 -1112 -20600 0 -20597 20598 -20599 -1112 -20601 0 -20597 20598 -20599 -1112 -20602 0 c 0+1 --> 1 c (-b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ -b^{139, 8}_0 ∧ p_1112) -> (-b^{139, 9}_2 ∧ -b^{139, 9}_1 ∧ b^{139, 9}_0) c in CNF: c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ -p_1112 ∨ -b^{139, 9}_2 c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ -p_1112 ∨ -b^{139, 9}_1 c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ -p_1112 ∨ b^{139, 9}_0 c in DIMACS: 20597 20598 20599 -1112 -20600 0 20597 20598 20599 -1112 -20601 0 20597 20598 20599 -1112 20602 0 c 1+1 --> 2 c (-b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ b^{139, 8}_0 ∧ p_1112) -> (-b^{139, 9}_2 ∧ b^{139, 9}_1 ∧ -b^{139, 9}_0) c in CNF: c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ -p_1112 ∨ -b^{139, 9}_2 c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ -p_1112 ∨ b^{139, 9}_1 c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ -p_1112 ∨ -b^{139, 9}_0 c in DIMACS: 20597 20598 -20599 -1112 -20600 0 20597 20598 -20599 -1112 20601 0 20597 20598 -20599 -1112 -20602 0 c 2+1 --> break c (-b^{139, 8}_2 ∧ b^{139, 8}_1 ∧ -b^{139, 8}_0 ∧ p_1112) -> break c in CNF: c b^{139, 8}_2 ∨ -b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ -p_1112 ∨ break c in DIMACS: 20597 -20598 20599 -1112 1162 0 c 2-1 --> 1 c (-b^{139, 8}_2 ∧ b^{139, 8}_1 ∧ -b^{139, 8}_0 ∧ -p_1112) -> (-b^{139, 9}_2 ∧ -b^{139, 9}_1 ∧ b^{139, 9}_0) c in CNF: c b^{139, 8}_2 ∨ -b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ p_1112 ∨ -b^{139, 9}_2 c b^{139, 8}_2 ∨ -b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ p_1112 ∨ -b^{139, 9}_1 c b^{139, 8}_2 ∨ -b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ p_1112 ∨ b^{139, 9}_0 c in DIMACS: 20597 -20598 20599 1112 -20600 0 20597 -20598 20599 1112 -20601 0 20597 -20598 20599 1112 20602 0 c 1-1 --> 0 c (-b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ b^{139, 8}_0 ∧ -p_1112) -> (-b^{139, 9}_2 ∧ -b^{139, 9}_1 ∧ -b^{139, 9}_0) c in CNF: c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ p_1112 ∨ -b^{139, 9}_2 c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ p_1112 ∨ -b^{139, 9}_1 c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ p_1112 ∨ -b^{139, 9}_0 c in DIMACS: 20597 20598 -20599 1112 -20600 0 20597 20598 -20599 1112 -20601 0 20597 20598 -20599 1112 -20602 0 c 0-1 --> -1 c (-b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ -b^{139, 8}_0 ∧ -p_1112) -> ( b^{139, 9}_2 ∧ -b^{139, 9}_1 ∧ b^{139, 9}_0) c in CNF: c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ p_1112 ∨ b^{139, 9}_2 c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ p_1112 ∨ -b^{139, 9}_1 c b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ p_1112 ∨ b^{139, 9}_0 c in DIMACS: 20597 20598 20599 1112 20600 0 20597 20598 20599 1112 -20601 0 20597 20598 20599 1112 20602 0 c -1-1 --> -2 c ( b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ b^{139, 8}_0 ∧ -p_1112) -> ( b^{139, 9}_2 ∧ b^{139, 9}_1 ∧ -b^{139, 9}_0) c in CNF: c -b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ p_1112 ∨ b^{139, 9}_2 c -b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ p_1112 ∨ b^{139, 9}_1 c -b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ p_1112 ∨ -b^{139, 9}_0 c in DIMACS: -20597 20598 -20599 1112 20600 0 -20597 20598 -20599 1112 20601 0 -20597 20598 -20599 1112 -20602 0 c -2-1 --> break c ( b^{139, 8}_2 ∧ b^{139, 8}_1 ∧ -b^{139, 8}_0 ∧ -p_1112) -> break c in CNF: c -b^{139, 8}_2 ∨ -b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ p_1112 ∨ break c in DIMACS: -20597 -20598 20599 1112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{139, 8}_2 ∧ -b^{139, 8}_1 ∧ -b^{139, 8}_0 ∧ true) c in CNF: c -b^{139, 8}_2 ∨ b^{139, 8}_1 ∨ b^{139, 8}_0 ∨ false c in DIMACS: -20597 20598 20599 0 c 3 does not represent an automaton state. c -(-b^{139, 8}_2 ∧ b^{139, 8}_1 ∧ b^{139, 8}_0 ∧ true) c in CNF: c b^{139, 8}_2 ∨ -b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ false c in DIMACS: 20597 -20598 -20599 0 c -3 does not represent an automaton state. c -( b^{139, 8}_2 ∧ b^{139, 8}_1 ∧ b^{139, 8}_0 ∧ true) c in CNF: c -b^{139, 8}_2 ∨ -b^{139, 8}_1 ∨ -b^{139, 8}_0 ∨ false c in DIMACS: -20597 -20598 -20599 0 c INIT for k = 140 c -b^{140, 1}_2 c -b^{140, 1}_1 c -b^{140, 1}_0 c in DIMACS: -20603 0 -20604 0 -20605 0 c Transitions for k = 140 c i = 1 c -2+1 --> -1 c ( b^{140, 1}_2 ∧ b^{140, 1}_1 ∧ -b^{140, 1}_0 ∧ p_140) -> ( b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ b^{140, 2}_0) c in CNF: c -b^{140, 1}_2 ∨ -b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ -p_140 ∨ b^{140, 2}_2 c -b^{140, 1}_2 ∨ -b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ -p_140 ∨ -b^{140, 2}_1 c -b^{140, 1}_2 ∨ -b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ -p_140 ∨ b^{140, 2}_0 c in DIMACS: -20603 -20604 20605 -140 20606 0 -20603 -20604 20605 -140 -20607 0 -20603 -20604 20605 -140 20608 0 c -1+1 --> 0 c ( b^{140, 1}_2 ∧ -b^{140, 1}_1 ∧ b^{140, 1}_0 ∧ p_140) -> (-b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ -b^{140, 2}_0) c in CNF: c -b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ -p_140 ∨ -b^{140, 2}_2 c -b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ -p_140 ∨ -b^{140, 2}_1 c -b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ -p_140 ∨ -b^{140, 2}_0 c in DIMACS: -20603 20604 -20605 -140 -20606 0 -20603 20604 -20605 -140 -20607 0 -20603 20604 -20605 -140 -20608 0 c 0+1 --> 1 c (-b^{140, 1}_2 ∧ -b^{140, 1}_1 ∧ -b^{140, 1}_0 ∧ p_140) -> (-b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ b^{140, 2}_0) c in CNF: c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ -p_140 ∨ -b^{140, 2}_2 c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ -p_140 ∨ -b^{140, 2}_1 c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ -p_140 ∨ b^{140, 2}_0 c in DIMACS: 20603 20604 20605 -140 -20606 0 20603 20604 20605 -140 -20607 0 20603 20604 20605 -140 20608 0 c 1+1 --> 2 c (-b^{140, 1}_2 ∧ -b^{140, 1}_1 ∧ b^{140, 1}_0 ∧ p_140) -> (-b^{140, 2}_2 ∧ b^{140, 2}_1 ∧ -b^{140, 2}_0) c in CNF: c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ -p_140 ∨ -b^{140, 2}_2 c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ -p_140 ∨ b^{140, 2}_1 c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ -p_140 ∨ -b^{140, 2}_0 c in DIMACS: 20603 20604 -20605 -140 -20606 0 20603 20604 -20605 -140 20607 0 20603 20604 -20605 -140 -20608 0 c 2+1 --> break c (-b^{140, 1}_2 ∧ b^{140, 1}_1 ∧ -b^{140, 1}_0 ∧ p_140) -> break c in CNF: c b^{140, 1}_2 ∨ -b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ -p_140 ∨ break c in DIMACS: 20603 -20604 20605 -140 1162 0 c 2-1 --> 1 c (-b^{140, 1}_2 ∧ b^{140, 1}_1 ∧ -b^{140, 1}_0 ∧ -p_140) -> (-b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ b^{140, 2}_0) c in CNF: c b^{140, 1}_2 ∨ -b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ p_140 ∨ -b^{140, 2}_2 c b^{140, 1}_2 ∨ -b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ p_140 ∨ -b^{140, 2}_1 c b^{140, 1}_2 ∨ -b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ p_140 ∨ b^{140, 2}_0 c in DIMACS: 20603 -20604 20605 140 -20606 0 20603 -20604 20605 140 -20607 0 20603 -20604 20605 140 20608 0 c 1-1 --> 0 c (-b^{140, 1}_2 ∧ -b^{140, 1}_1 ∧ b^{140, 1}_0 ∧ -p_140) -> (-b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ -b^{140, 2}_0) c in CNF: c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ p_140 ∨ -b^{140, 2}_2 c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ p_140 ∨ -b^{140, 2}_1 c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ p_140 ∨ -b^{140, 2}_0 c in DIMACS: 20603 20604 -20605 140 -20606 0 20603 20604 -20605 140 -20607 0 20603 20604 -20605 140 -20608 0 c 0-1 --> -1 c (-b^{140, 1}_2 ∧ -b^{140, 1}_1 ∧ -b^{140, 1}_0 ∧ -p_140) -> ( b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ b^{140, 2}_0) c in CNF: c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ p_140 ∨ b^{140, 2}_2 c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ p_140 ∨ -b^{140, 2}_1 c b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ p_140 ∨ b^{140, 2}_0 c in DIMACS: 20603 20604 20605 140 20606 0 20603 20604 20605 140 -20607 0 20603 20604 20605 140 20608 0 c -1-1 --> -2 c ( b^{140, 1}_2 ∧ -b^{140, 1}_1 ∧ b^{140, 1}_0 ∧ -p_140) -> ( b^{140, 2}_2 ∧ b^{140, 2}_1 ∧ -b^{140, 2}_0) c in CNF: c -b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ p_140 ∨ b^{140, 2}_2 c -b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ p_140 ∨ b^{140, 2}_1 c -b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ p_140 ∨ -b^{140, 2}_0 c in DIMACS: -20603 20604 -20605 140 20606 0 -20603 20604 -20605 140 20607 0 -20603 20604 -20605 140 -20608 0 c -2-1 --> break c ( b^{140, 1}_2 ∧ b^{140, 1}_1 ∧ -b^{140, 1}_0 ∧ -p_140) -> break c in CNF: c -b^{140, 1}_2 ∨ -b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ p_140 ∨ break c in DIMACS: -20603 -20604 20605 140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{140, 1}_2 ∧ -b^{140, 1}_1 ∧ -b^{140, 1}_0 ∧ true) c in CNF: c -b^{140, 1}_2 ∨ b^{140, 1}_1 ∨ b^{140, 1}_0 ∨ false c in DIMACS: -20603 20604 20605 0 c 3 does not represent an automaton state. c -(-b^{140, 1}_2 ∧ b^{140, 1}_1 ∧ b^{140, 1}_0 ∧ true) c in CNF: c b^{140, 1}_2 ∨ -b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ false c in DIMACS: 20603 -20604 -20605 0 c -3 does not represent an automaton state. c -( b^{140, 1}_2 ∧ b^{140, 1}_1 ∧ b^{140, 1}_0 ∧ true) c in CNF: c -b^{140, 1}_2 ∨ -b^{140, 1}_1 ∨ -b^{140, 1}_0 ∨ false c in DIMACS: -20603 -20604 -20605 0 c i = 2 c -2+1 --> -1 c ( b^{140, 2}_2 ∧ b^{140, 2}_1 ∧ -b^{140, 2}_0 ∧ p_280) -> ( b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ b^{140, 3}_0) c in CNF: c -b^{140, 2}_2 ∨ -b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ -p_280 ∨ b^{140, 3}_2 c -b^{140, 2}_2 ∨ -b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ -p_280 ∨ -b^{140, 3}_1 c -b^{140, 2}_2 ∨ -b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ -p_280 ∨ b^{140, 3}_0 c in DIMACS: -20606 -20607 20608 -280 20609 0 -20606 -20607 20608 -280 -20610 0 -20606 -20607 20608 -280 20611 0 c -1+1 --> 0 c ( b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ b^{140, 2}_0 ∧ p_280) -> (-b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ -b^{140, 3}_0) c in CNF: c -b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ -p_280 ∨ -b^{140, 3}_2 c -b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ -p_280 ∨ -b^{140, 3}_1 c -b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ -p_280 ∨ -b^{140, 3}_0 c in DIMACS: -20606 20607 -20608 -280 -20609 0 -20606 20607 -20608 -280 -20610 0 -20606 20607 -20608 -280 -20611 0 c 0+1 --> 1 c (-b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ -b^{140, 2}_0 ∧ p_280) -> (-b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ b^{140, 3}_0) c in CNF: c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ -p_280 ∨ -b^{140, 3}_2 c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ -p_280 ∨ -b^{140, 3}_1 c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ -p_280 ∨ b^{140, 3}_0 c in DIMACS: 20606 20607 20608 -280 -20609 0 20606 20607 20608 -280 -20610 0 20606 20607 20608 -280 20611 0 c 1+1 --> 2 c (-b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ b^{140, 2}_0 ∧ p_280) -> (-b^{140, 3}_2 ∧ b^{140, 3}_1 ∧ -b^{140, 3}_0) c in CNF: c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ -p_280 ∨ -b^{140, 3}_2 c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ -p_280 ∨ b^{140, 3}_1 c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ -p_280 ∨ -b^{140, 3}_0 c in DIMACS: 20606 20607 -20608 -280 -20609 0 20606 20607 -20608 -280 20610 0 20606 20607 -20608 -280 -20611 0 c 2+1 --> break c (-b^{140, 2}_2 ∧ b^{140, 2}_1 ∧ -b^{140, 2}_0 ∧ p_280) -> break c in CNF: c b^{140, 2}_2 ∨ -b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ -p_280 ∨ break c in DIMACS: 20606 -20607 20608 -280 1162 0 c 2-1 --> 1 c (-b^{140, 2}_2 ∧ b^{140, 2}_1 ∧ -b^{140, 2}_0 ∧ -p_280) -> (-b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ b^{140, 3}_0) c in CNF: c b^{140, 2}_2 ∨ -b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ p_280 ∨ -b^{140, 3}_2 c b^{140, 2}_2 ∨ -b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ p_280 ∨ -b^{140, 3}_1 c b^{140, 2}_2 ∨ -b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ p_280 ∨ b^{140, 3}_0 c in DIMACS: 20606 -20607 20608 280 -20609 0 20606 -20607 20608 280 -20610 0 20606 -20607 20608 280 20611 0 c 1-1 --> 0 c (-b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ b^{140, 2}_0 ∧ -p_280) -> (-b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ -b^{140, 3}_0) c in CNF: c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ p_280 ∨ -b^{140, 3}_2 c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ p_280 ∨ -b^{140, 3}_1 c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ p_280 ∨ -b^{140, 3}_0 c in DIMACS: 20606 20607 -20608 280 -20609 0 20606 20607 -20608 280 -20610 0 20606 20607 -20608 280 -20611 0 c 0-1 --> -1 c (-b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ -b^{140, 2}_0 ∧ -p_280) -> ( b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ b^{140, 3}_0) c in CNF: c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ p_280 ∨ b^{140, 3}_2 c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ p_280 ∨ -b^{140, 3}_1 c b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ p_280 ∨ b^{140, 3}_0 c in DIMACS: 20606 20607 20608 280 20609 0 20606 20607 20608 280 -20610 0 20606 20607 20608 280 20611 0 c -1-1 --> -2 c ( b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ b^{140, 2}_0 ∧ -p_280) -> ( b^{140, 3}_2 ∧ b^{140, 3}_1 ∧ -b^{140, 3}_0) c in CNF: c -b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ p_280 ∨ b^{140, 3}_2 c -b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ p_280 ∨ b^{140, 3}_1 c -b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ p_280 ∨ -b^{140, 3}_0 c in DIMACS: -20606 20607 -20608 280 20609 0 -20606 20607 -20608 280 20610 0 -20606 20607 -20608 280 -20611 0 c -2-1 --> break c ( b^{140, 2}_2 ∧ b^{140, 2}_1 ∧ -b^{140, 2}_0 ∧ -p_280) -> break c in CNF: c -b^{140, 2}_2 ∨ -b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ p_280 ∨ break c in DIMACS: -20606 -20607 20608 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{140, 2}_2 ∧ -b^{140, 2}_1 ∧ -b^{140, 2}_0 ∧ true) c in CNF: c -b^{140, 2}_2 ∨ b^{140, 2}_1 ∨ b^{140, 2}_0 ∨ false c in DIMACS: -20606 20607 20608 0 c 3 does not represent an automaton state. c -(-b^{140, 2}_2 ∧ b^{140, 2}_1 ∧ b^{140, 2}_0 ∧ true) c in CNF: c b^{140, 2}_2 ∨ -b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ false c in DIMACS: 20606 -20607 -20608 0 c -3 does not represent an automaton state. c -( b^{140, 2}_2 ∧ b^{140, 2}_1 ∧ b^{140, 2}_0 ∧ true) c in CNF: c -b^{140, 2}_2 ∨ -b^{140, 2}_1 ∨ -b^{140, 2}_0 ∨ false c in DIMACS: -20606 -20607 -20608 0 c i = 3 c -2+1 --> -1 c ( b^{140, 3}_2 ∧ b^{140, 3}_1 ∧ -b^{140, 3}_0 ∧ p_420) -> ( b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ b^{140, 4}_0) c in CNF: c -b^{140, 3}_2 ∨ -b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ -p_420 ∨ b^{140, 4}_2 c -b^{140, 3}_2 ∨ -b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ -p_420 ∨ -b^{140, 4}_1 c -b^{140, 3}_2 ∨ -b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ -p_420 ∨ b^{140, 4}_0 c in DIMACS: -20609 -20610 20611 -420 20612 0 -20609 -20610 20611 -420 -20613 0 -20609 -20610 20611 -420 20614 0 c -1+1 --> 0 c ( b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ b^{140, 3}_0 ∧ p_420) -> (-b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ -b^{140, 4}_0) c in CNF: c -b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ -p_420 ∨ -b^{140, 4}_2 c -b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ -p_420 ∨ -b^{140, 4}_1 c -b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ -p_420 ∨ -b^{140, 4}_0 c in DIMACS: -20609 20610 -20611 -420 -20612 0 -20609 20610 -20611 -420 -20613 0 -20609 20610 -20611 -420 -20614 0 c 0+1 --> 1 c (-b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ -b^{140, 3}_0 ∧ p_420) -> (-b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ b^{140, 4}_0) c in CNF: c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ -p_420 ∨ -b^{140, 4}_2 c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ -p_420 ∨ -b^{140, 4}_1 c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ -p_420 ∨ b^{140, 4}_0 c in DIMACS: 20609 20610 20611 -420 -20612 0 20609 20610 20611 -420 -20613 0 20609 20610 20611 -420 20614 0 c 1+1 --> 2 c (-b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ b^{140, 3}_0 ∧ p_420) -> (-b^{140, 4}_2 ∧ b^{140, 4}_1 ∧ -b^{140, 4}_0) c in CNF: c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ -p_420 ∨ -b^{140, 4}_2 c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ -p_420 ∨ b^{140, 4}_1 c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ -p_420 ∨ -b^{140, 4}_0 c in DIMACS: 20609 20610 -20611 -420 -20612 0 20609 20610 -20611 -420 20613 0 20609 20610 -20611 -420 -20614 0 c 2+1 --> break c (-b^{140, 3}_2 ∧ b^{140, 3}_1 ∧ -b^{140, 3}_0 ∧ p_420) -> break c in CNF: c b^{140, 3}_2 ∨ -b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ -p_420 ∨ break c in DIMACS: 20609 -20610 20611 -420 1162 0 c 2-1 --> 1 c (-b^{140, 3}_2 ∧ b^{140, 3}_1 ∧ -b^{140, 3}_0 ∧ -p_420) -> (-b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ b^{140, 4}_0) c in CNF: c b^{140, 3}_2 ∨ -b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ p_420 ∨ -b^{140, 4}_2 c b^{140, 3}_2 ∨ -b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ p_420 ∨ -b^{140, 4}_1 c b^{140, 3}_2 ∨ -b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ p_420 ∨ b^{140, 4}_0 c in DIMACS: 20609 -20610 20611 420 -20612 0 20609 -20610 20611 420 -20613 0 20609 -20610 20611 420 20614 0 c 1-1 --> 0 c (-b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ b^{140, 3}_0 ∧ -p_420) -> (-b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ -b^{140, 4}_0) c in CNF: c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ p_420 ∨ -b^{140, 4}_2 c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ p_420 ∨ -b^{140, 4}_1 c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ p_420 ∨ -b^{140, 4}_0 c in DIMACS: 20609 20610 -20611 420 -20612 0 20609 20610 -20611 420 -20613 0 20609 20610 -20611 420 -20614 0 c 0-1 --> -1 c (-b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ -b^{140, 3}_0 ∧ -p_420) -> ( b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ b^{140, 4}_0) c in CNF: c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ p_420 ∨ b^{140, 4}_2 c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ p_420 ∨ -b^{140, 4}_1 c b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ p_420 ∨ b^{140, 4}_0 c in DIMACS: 20609 20610 20611 420 20612 0 20609 20610 20611 420 -20613 0 20609 20610 20611 420 20614 0 c -1-1 --> -2 c ( b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ b^{140, 3}_0 ∧ -p_420) -> ( b^{140, 4}_2 ∧ b^{140, 4}_1 ∧ -b^{140, 4}_0) c in CNF: c -b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ p_420 ∨ b^{140, 4}_2 c -b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ p_420 ∨ b^{140, 4}_1 c -b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ p_420 ∨ -b^{140, 4}_0 c in DIMACS: -20609 20610 -20611 420 20612 0 -20609 20610 -20611 420 20613 0 -20609 20610 -20611 420 -20614 0 c -2-1 --> break c ( b^{140, 3}_2 ∧ b^{140, 3}_1 ∧ -b^{140, 3}_0 ∧ -p_420) -> break c in CNF: c -b^{140, 3}_2 ∨ -b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ p_420 ∨ break c in DIMACS: -20609 -20610 20611 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{140, 3}_2 ∧ -b^{140, 3}_1 ∧ -b^{140, 3}_0 ∧ true) c in CNF: c -b^{140, 3}_2 ∨ b^{140, 3}_1 ∨ b^{140, 3}_0 ∨ false c in DIMACS: -20609 20610 20611 0 c 3 does not represent an automaton state. c -(-b^{140, 3}_2 ∧ b^{140, 3}_1 ∧ b^{140, 3}_0 ∧ true) c in CNF: c b^{140, 3}_2 ∨ -b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ false c in DIMACS: 20609 -20610 -20611 0 c -3 does not represent an automaton state. c -( b^{140, 3}_2 ∧ b^{140, 3}_1 ∧ b^{140, 3}_0 ∧ true) c in CNF: c -b^{140, 3}_2 ∨ -b^{140, 3}_1 ∨ -b^{140, 3}_0 ∨ false c in DIMACS: -20609 -20610 -20611 0 c i = 4 c -2+1 --> -1 c ( b^{140, 4}_2 ∧ b^{140, 4}_1 ∧ -b^{140, 4}_0 ∧ p_560) -> ( b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ b^{140, 5}_0) c in CNF: c -b^{140, 4}_2 ∨ -b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ -p_560 ∨ b^{140, 5}_2 c -b^{140, 4}_2 ∨ -b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ -p_560 ∨ -b^{140, 5}_1 c -b^{140, 4}_2 ∨ -b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ -p_560 ∨ b^{140, 5}_0 c in DIMACS: -20612 -20613 20614 -560 20615 0 -20612 -20613 20614 -560 -20616 0 -20612 -20613 20614 -560 20617 0 c -1+1 --> 0 c ( b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ b^{140, 4}_0 ∧ p_560) -> (-b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ -b^{140, 5}_0) c in CNF: c -b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ -p_560 ∨ -b^{140, 5}_2 c -b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ -p_560 ∨ -b^{140, 5}_1 c -b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ -p_560 ∨ -b^{140, 5}_0 c in DIMACS: -20612 20613 -20614 -560 -20615 0 -20612 20613 -20614 -560 -20616 0 -20612 20613 -20614 -560 -20617 0 c 0+1 --> 1 c (-b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ -b^{140, 4}_0 ∧ p_560) -> (-b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ b^{140, 5}_0) c in CNF: c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ -p_560 ∨ -b^{140, 5}_2 c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ -p_560 ∨ -b^{140, 5}_1 c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ -p_560 ∨ b^{140, 5}_0 c in DIMACS: 20612 20613 20614 -560 -20615 0 20612 20613 20614 -560 -20616 0 20612 20613 20614 -560 20617 0 c 1+1 --> 2 c (-b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ b^{140, 4}_0 ∧ p_560) -> (-b^{140, 5}_2 ∧ b^{140, 5}_1 ∧ -b^{140, 5}_0) c in CNF: c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ -p_560 ∨ -b^{140, 5}_2 c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ -p_560 ∨ b^{140, 5}_1 c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ -p_560 ∨ -b^{140, 5}_0 c in DIMACS: 20612 20613 -20614 -560 -20615 0 20612 20613 -20614 -560 20616 0 20612 20613 -20614 -560 -20617 0 c 2+1 --> break c (-b^{140, 4}_2 ∧ b^{140, 4}_1 ∧ -b^{140, 4}_0 ∧ p_560) -> break c in CNF: c b^{140, 4}_2 ∨ -b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ -p_560 ∨ break c in DIMACS: 20612 -20613 20614 -560 1162 0 c 2-1 --> 1 c (-b^{140, 4}_2 ∧ b^{140, 4}_1 ∧ -b^{140, 4}_0 ∧ -p_560) -> (-b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ b^{140, 5}_0) c in CNF: c b^{140, 4}_2 ∨ -b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ p_560 ∨ -b^{140, 5}_2 c b^{140, 4}_2 ∨ -b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ p_560 ∨ -b^{140, 5}_1 c b^{140, 4}_2 ∨ -b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ p_560 ∨ b^{140, 5}_0 c in DIMACS: 20612 -20613 20614 560 -20615 0 20612 -20613 20614 560 -20616 0 20612 -20613 20614 560 20617 0 c 1-1 --> 0 c (-b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ b^{140, 4}_0 ∧ -p_560) -> (-b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ -b^{140, 5}_0) c in CNF: c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ p_560 ∨ -b^{140, 5}_2 c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ p_560 ∨ -b^{140, 5}_1 c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ p_560 ∨ -b^{140, 5}_0 c in DIMACS: 20612 20613 -20614 560 -20615 0 20612 20613 -20614 560 -20616 0 20612 20613 -20614 560 -20617 0 c 0-1 --> -1 c (-b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ -b^{140, 4}_0 ∧ -p_560) -> ( b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ b^{140, 5}_0) c in CNF: c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ p_560 ∨ b^{140, 5}_2 c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ p_560 ∨ -b^{140, 5}_1 c b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ p_560 ∨ b^{140, 5}_0 c in DIMACS: 20612 20613 20614 560 20615 0 20612 20613 20614 560 -20616 0 20612 20613 20614 560 20617 0 c -1-1 --> -2 c ( b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ b^{140, 4}_0 ∧ -p_560) -> ( b^{140, 5}_2 ∧ b^{140, 5}_1 ∧ -b^{140, 5}_0) c in CNF: c -b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ p_560 ∨ b^{140, 5}_2 c -b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ p_560 ∨ b^{140, 5}_1 c -b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ p_560 ∨ -b^{140, 5}_0 c in DIMACS: -20612 20613 -20614 560 20615 0 -20612 20613 -20614 560 20616 0 -20612 20613 -20614 560 -20617 0 c -2-1 --> break c ( b^{140, 4}_2 ∧ b^{140, 4}_1 ∧ -b^{140, 4}_0 ∧ -p_560) -> break c in CNF: c -b^{140, 4}_2 ∨ -b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ p_560 ∨ break c in DIMACS: -20612 -20613 20614 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{140, 4}_2 ∧ -b^{140, 4}_1 ∧ -b^{140, 4}_0 ∧ true) c in CNF: c -b^{140, 4}_2 ∨ b^{140, 4}_1 ∨ b^{140, 4}_0 ∨ false c in DIMACS: -20612 20613 20614 0 c 3 does not represent an automaton state. c -(-b^{140, 4}_2 ∧ b^{140, 4}_1 ∧ b^{140, 4}_0 ∧ true) c in CNF: c b^{140, 4}_2 ∨ -b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ false c in DIMACS: 20612 -20613 -20614 0 c -3 does not represent an automaton state. c -( b^{140, 4}_2 ∧ b^{140, 4}_1 ∧ b^{140, 4}_0 ∧ true) c in CNF: c -b^{140, 4}_2 ∨ -b^{140, 4}_1 ∨ -b^{140, 4}_0 ∨ false c in DIMACS: -20612 -20613 -20614 0 c i = 5 c -2+1 --> -1 c ( b^{140, 5}_2 ∧ b^{140, 5}_1 ∧ -b^{140, 5}_0 ∧ p_700) -> ( b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ b^{140, 6}_0) c in CNF: c -b^{140, 5}_2 ∨ -b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ -p_700 ∨ b^{140, 6}_2 c -b^{140, 5}_2 ∨ -b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ -p_700 ∨ -b^{140, 6}_1 c -b^{140, 5}_2 ∨ -b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ -p_700 ∨ b^{140, 6}_0 c in DIMACS: -20615 -20616 20617 -700 20618 0 -20615 -20616 20617 -700 -20619 0 -20615 -20616 20617 -700 20620 0 c -1+1 --> 0 c ( b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ b^{140, 5}_0 ∧ p_700) -> (-b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ -b^{140, 6}_0) c in CNF: c -b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ -p_700 ∨ -b^{140, 6}_2 c -b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ -p_700 ∨ -b^{140, 6}_1 c -b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ -p_700 ∨ -b^{140, 6}_0 c in DIMACS: -20615 20616 -20617 -700 -20618 0 -20615 20616 -20617 -700 -20619 0 -20615 20616 -20617 -700 -20620 0 c 0+1 --> 1 c (-b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ -b^{140, 5}_0 ∧ p_700) -> (-b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ b^{140, 6}_0) c in CNF: c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ -p_700 ∨ -b^{140, 6}_2 c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ -p_700 ∨ -b^{140, 6}_1 c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ -p_700 ∨ b^{140, 6}_0 c in DIMACS: 20615 20616 20617 -700 -20618 0 20615 20616 20617 -700 -20619 0 20615 20616 20617 -700 20620 0 c 1+1 --> 2 c (-b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ b^{140, 5}_0 ∧ p_700) -> (-b^{140, 6}_2 ∧ b^{140, 6}_1 ∧ -b^{140, 6}_0) c in CNF: c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ -p_700 ∨ -b^{140, 6}_2 c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ -p_700 ∨ b^{140, 6}_1 c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ -p_700 ∨ -b^{140, 6}_0 c in DIMACS: 20615 20616 -20617 -700 -20618 0 20615 20616 -20617 -700 20619 0 20615 20616 -20617 -700 -20620 0 c 2+1 --> break c (-b^{140, 5}_2 ∧ b^{140, 5}_1 ∧ -b^{140, 5}_0 ∧ p_700) -> break c in CNF: c b^{140, 5}_2 ∨ -b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ -p_700 ∨ break c in DIMACS: 20615 -20616 20617 -700 1162 0 c 2-1 --> 1 c (-b^{140, 5}_2 ∧ b^{140, 5}_1 ∧ -b^{140, 5}_0 ∧ -p_700) -> (-b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ b^{140, 6}_0) c in CNF: c b^{140, 5}_2 ∨ -b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ p_700 ∨ -b^{140, 6}_2 c b^{140, 5}_2 ∨ -b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ p_700 ∨ -b^{140, 6}_1 c b^{140, 5}_2 ∨ -b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ p_700 ∨ b^{140, 6}_0 c in DIMACS: 20615 -20616 20617 700 -20618 0 20615 -20616 20617 700 -20619 0 20615 -20616 20617 700 20620 0 c 1-1 --> 0 c (-b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ b^{140, 5}_0 ∧ -p_700) -> (-b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ -b^{140, 6}_0) c in CNF: c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ p_700 ∨ -b^{140, 6}_2 c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ p_700 ∨ -b^{140, 6}_1 c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ p_700 ∨ -b^{140, 6}_0 c in DIMACS: 20615 20616 -20617 700 -20618 0 20615 20616 -20617 700 -20619 0 20615 20616 -20617 700 -20620 0 c 0-1 --> -1 c (-b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ -b^{140, 5}_0 ∧ -p_700) -> ( b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ b^{140, 6}_0) c in CNF: c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ p_700 ∨ b^{140, 6}_2 c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ p_700 ∨ -b^{140, 6}_1 c b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ p_700 ∨ b^{140, 6}_0 c in DIMACS: 20615 20616 20617 700 20618 0 20615 20616 20617 700 -20619 0 20615 20616 20617 700 20620 0 c -1-1 --> -2 c ( b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ b^{140, 5}_0 ∧ -p_700) -> ( b^{140, 6}_2 ∧ b^{140, 6}_1 ∧ -b^{140, 6}_0) c in CNF: c -b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ p_700 ∨ b^{140, 6}_2 c -b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ p_700 ∨ b^{140, 6}_1 c -b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ p_700 ∨ -b^{140, 6}_0 c in DIMACS: -20615 20616 -20617 700 20618 0 -20615 20616 -20617 700 20619 0 -20615 20616 -20617 700 -20620 0 c -2-1 --> break c ( b^{140, 5}_2 ∧ b^{140, 5}_1 ∧ -b^{140, 5}_0 ∧ -p_700) -> break c in CNF: c -b^{140, 5}_2 ∨ -b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ p_700 ∨ break c in DIMACS: -20615 -20616 20617 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{140, 5}_2 ∧ -b^{140, 5}_1 ∧ -b^{140, 5}_0 ∧ true) c in CNF: c -b^{140, 5}_2 ∨ b^{140, 5}_1 ∨ b^{140, 5}_0 ∨ false c in DIMACS: -20615 20616 20617 0 c 3 does not represent an automaton state. c -(-b^{140, 5}_2 ∧ b^{140, 5}_1 ∧ b^{140, 5}_0 ∧ true) c in CNF: c b^{140, 5}_2 ∨ -b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ false c in DIMACS: 20615 -20616 -20617 0 c -3 does not represent an automaton state. c -( b^{140, 5}_2 ∧ b^{140, 5}_1 ∧ b^{140, 5}_0 ∧ true) c in CNF: c -b^{140, 5}_2 ∨ -b^{140, 5}_1 ∨ -b^{140, 5}_0 ∨ false c in DIMACS: -20615 -20616 -20617 0 c i = 6 c -2+1 --> -1 c ( b^{140, 6}_2 ∧ b^{140, 6}_1 ∧ -b^{140, 6}_0 ∧ p_840) -> ( b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ b^{140, 7}_0) c in CNF: c -b^{140, 6}_2 ∨ -b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ -p_840 ∨ b^{140, 7}_2 c -b^{140, 6}_2 ∨ -b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ -p_840 ∨ -b^{140, 7}_1 c -b^{140, 6}_2 ∨ -b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ -p_840 ∨ b^{140, 7}_0 c in DIMACS: -20618 -20619 20620 -840 20621 0 -20618 -20619 20620 -840 -20622 0 -20618 -20619 20620 -840 20623 0 c -1+1 --> 0 c ( b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ b^{140, 6}_0 ∧ p_840) -> (-b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ -b^{140, 7}_0) c in CNF: c -b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ -p_840 ∨ -b^{140, 7}_2 c -b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ -p_840 ∨ -b^{140, 7}_1 c -b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ -p_840 ∨ -b^{140, 7}_0 c in DIMACS: -20618 20619 -20620 -840 -20621 0 -20618 20619 -20620 -840 -20622 0 -20618 20619 -20620 -840 -20623 0 c 0+1 --> 1 c (-b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ -b^{140, 6}_0 ∧ p_840) -> (-b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ b^{140, 7}_0) c in CNF: c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ -p_840 ∨ -b^{140, 7}_2 c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ -p_840 ∨ -b^{140, 7}_1 c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ -p_840 ∨ b^{140, 7}_0 c in DIMACS: 20618 20619 20620 -840 -20621 0 20618 20619 20620 -840 -20622 0 20618 20619 20620 -840 20623 0 c 1+1 --> 2 c (-b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ b^{140, 6}_0 ∧ p_840) -> (-b^{140, 7}_2 ∧ b^{140, 7}_1 ∧ -b^{140, 7}_0) c in CNF: c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ -p_840 ∨ -b^{140, 7}_2 c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ -p_840 ∨ b^{140, 7}_1 c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ -p_840 ∨ -b^{140, 7}_0 c in DIMACS: 20618 20619 -20620 -840 -20621 0 20618 20619 -20620 -840 20622 0 20618 20619 -20620 -840 -20623 0 c 2+1 --> break c (-b^{140, 6}_2 ∧ b^{140, 6}_1 ∧ -b^{140, 6}_0 ∧ p_840) -> break c in CNF: c b^{140, 6}_2 ∨ -b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ -p_840 ∨ break c in DIMACS: 20618 -20619 20620 -840 1162 0 c 2-1 --> 1 c (-b^{140, 6}_2 ∧ b^{140, 6}_1 ∧ -b^{140, 6}_0 ∧ -p_840) -> (-b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ b^{140, 7}_0) c in CNF: c b^{140, 6}_2 ∨ -b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ p_840 ∨ -b^{140, 7}_2 c b^{140, 6}_2 ∨ -b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ p_840 ∨ -b^{140, 7}_1 c b^{140, 6}_2 ∨ -b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ p_840 ∨ b^{140, 7}_0 c in DIMACS: 20618 -20619 20620 840 -20621 0 20618 -20619 20620 840 -20622 0 20618 -20619 20620 840 20623 0 c 1-1 --> 0 c (-b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ b^{140, 6}_0 ∧ -p_840) -> (-b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ -b^{140, 7}_0) c in CNF: c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ p_840 ∨ -b^{140, 7}_2 c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ p_840 ∨ -b^{140, 7}_1 c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ p_840 ∨ -b^{140, 7}_0 c in DIMACS: 20618 20619 -20620 840 -20621 0 20618 20619 -20620 840 -20622 0 20618 20619 -20620 840 -20623 0 c 0-1 --> -1 c (-b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ -b^{140, 6}_0 ∧ -p_840) -> ( b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ b^{140, 7}_0) c in CNF: c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ p_840 ∨ b^{140, 7}_2 c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ p_840 ∨ -b^{140, 7}_1 c b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ p_840 ∨ b^{140, 7}_0 c in DIMACS: 20618 20619 20620 840 20621 0 20618 20619 20620 840 -20622 0 20618 20619 20620 840 20623 0 c -1-1 --> -2 c ( b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ b^{140, 6}_0 ∧ -p_840) -> ( b^{140, 7}_2 ∧ b^{140, 7}_1 ∧ -b^{140, 7}_0) c in CNF: c -b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ p_840 ∨ b^{140, 7}_2 c -b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ p_840 ∨ b^{140, 7}_1 c -b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ p_840 ∨ -b^{140, 7}_0 c in DIMACS: -20618 20619 -20620 840 20621 0 -20618 20619 -20620 840 20622 0 -20618 20619 -20620 840 -20623 0 c -2-1 --> break c ( b^{140, 6}_2 ∧ b^{140, 6}_1 ∧ -b^{140, 6}_0 ∧ -p_840) -> break c in CNF: c -b^{140, 6}_2 ∨ -b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ p_840 ∨ break c in DIMACS: -20618 -20619 20620 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{140, 6}_2 ∧ -b^{140, 6}_1 ∧ -b^{140, 6}_0 ∧ true) c in CNF: c -b^{140, 6}_2 ∨ b^{140, 6}_1 ∨ b^{140, 6}_0 ∨ false c in DIMACS: -20618 20619 20620 0 c 3 does not represent an automaton state. c -(-b^{140, 6}_2 ∧ b^{140, 6}_1 ∧ b^{140, 6}_0 ∧ true) c in CNF: c b^{140, 6}_2 ∨ -b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ false c in DIMACS: 20618 -20619 -20620 0 c -3 does not represent an automaton state. c -( b^{140, 6}_2 ∧ b^{140, 6}_1 ∧ b^{140, 6}_0 ∧ true) c in CNF: c -b^{140, 6}_2 ∨ -b^{140, 6}_1 ∨ -b^{140, 6}_0 ∨ false c in DIMACS: -20618 -20619 -20620 0 c i = 7 c -2+1 --> -1 c ( b^{140, 7}_2 ∧ b^{140, 7}_1 ∧ -b^{140, 7}_0 ∧ p_980) -> ( b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ b^{140, 8}_0) c in CNF: c -b^{140, 7}_2 ∨ -b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ -p_980 ∨ b^{140, 8}_2 c -b^{140, 7}_2 ∨ -b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ -p_980 ∨ -b^{140, 8}_1 c -b^{140, 7}_2 ∨ -b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ -p_980 ∨ b^{140, 8}_0 c in DIMACS: -20621 -20622 20623 -980 20624 0 -20621 -20622 20623 -980 -20625 0 -20621 -20622 20623 -980 20626 0 c -1+1 --> 0 c ( b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ b^{140, 7}_0 ∧ p_980) -> (-b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ -b^{140, 8}_0) c in CNF: c -b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ -p_980 ∨ -b^{140, 8}_2 c -b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ -p_980 ∨ -b^{140, 8}_1 c -b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ -p_980 ∨ -b^{140, 8}_0 c in DIMACS: -20621 20622 -20623 -980 -20624 0 -20621 20622 -20623 -980 -20625 0 -20621 20622 -20623 -980 -20626 0 c 0+1 --> 1 c (-b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ -b^{140, 7}_0 ∧ p_980) -> (-b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ b^{140, 8}_0) c in CNF: c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ -p_980 ∨ -b^{140, 8}_2 c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ -p_980 ∨ -b^{140, 8}_1 c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ -p_980 ∨ b^{140, 8}_0 c in DIMACS: 20621 20622 20623 -980 -20624 0 20621 20622 20623 -980 -20625 0 20621 20622 20623 -980 20626 0 c 1+1 --> 2 c (-b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ b^{140, 7}_0 ∧ p_980) -> (-b^{140, 8}_2 ∧ b^{140, 8}_1 ∧ -b^{140, 8}_0) c in CNF: c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ -p_980 ∨ -b^{140, 8}_2 c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ -p_980 ∨ b^{140, 8}_1 c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ -p_980 ∨ -b^{140, 8}_0 c in DIMACS: 20621 20622 -20623 -980 -20624 0 20621 20622 -20623 -980 20625 0 20621 20622 -20623 -980 -20626 0 c 2+1 --> break c (-b^{140, 7}_2 ∧ b^{140, 7}_1 ∧ -b^{140, 7}_0 ∧ p_980) -> break c in CNF: c b^{140, 7}_2 ∨ -b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ -p_980 ∨ break c in DIMACS: 20621 -20622 20623 -980 1162 0 c 2-1 --> 1 c (-b^{140, 7}_2 ∧ b^{140, 7}_1 ∧ -b^{140, 7}_0 ∧ -p_980) -> (-b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ b^{140, 8}_0) c in CNF: c b^{140, 7}_2 ∨ -b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ p_980 ∨ -b^{140, 8}_2 c b^{140, 7}_2 ∨ -b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ p_980 ∨ -b^{140, 8}_1 c b^{140, 7}_2 ∨ -b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ p_980 ∨ b^{140, 8}_0 c in DIMACS: 20621 -20622 20623 980 -20624 0 20621 -20622 20623 980 -20625 0 20621 -20622 20623 980 20626 0 c 1-1 --> 0 c (-b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ b^{140, 7}_0 ∧ -p_980) -> (-b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ -b^{140, 8}_0) c in CNF: c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ p_980 ∨ -b^{140, 8}_2 c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ p_980 ∨ -b^{140, 8}_1 c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ p_980 ∨ -b^{140, 8}_0 c in DIMACS: 20621 20622 -20623 980 -20624 0 20621 20622 -20623 980 -20625 0 20621 20622 -20623 980 -20626 0 c 0-1 --> -1 c (-b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ -b^{140, 7}_0 ∧ -p_980) -> ( b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ b^{140, 8}_0) c in CNF: c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ p_980 ∨ b^{140, 8}_2 c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ p_980 ∨ -b^{140, 8}_1 c b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ p_980 ∨ b^{140, 8}_0 c in DIMACS: 20621 20622 20623 980 20624 0 20621 20622 20623 980 -20625 0 20621 20622 20623 980 20626 0 c -1-1 --> -2 c ( b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ b^{140, 7}_0 ∧ -p_980) -> ( b^{140, 8}_2 ∧ b^{140, 8}_1 ∧ -b^{140, 8}_0) c in CNF: c -b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ p_980 ∨ b^{140, 8}_2 c -b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ p_980 ∨ b^{140, 8}_1 c -b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ p_980 ∨ -b^{140, 8}_0 c in DIMACS: -20621 20622 -20623 980 20624 0 -20621 20622 -20623 980 20625 0 -20621 20622 -20623 980 -20626 0 c -2-1 --> break c ( b^{140, 7}_2 ∧ b^{140, 7}_1 ∧ -b^{140, 7}_0 ∧ -p_980) -> break c in CNF: c -b^{140, 7}_2 ∨ -b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ p_980 ∨ break c in DIMACS: -20621 -20622 20623 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{140, 7}_2 ∧ -b^{140, 7}_1 ∧ -b^{140, 7}_0 ∧ true) c in CNF: c -b^{140, 7}_2 ∨ b^{140, 7}_1 ∨ b^{140, 7}_0 ∨ false c in DIMACS: -20621 20622 20623 0 c 3 does not represent an automaton state. c -(-b^{140, 7}_2 ∧ b^{140, 7}_1 ∧ b^{140, 7}_0 ∧ true) c in CNF: c b^{140, 7}_2 ∨ -b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ false c in DIMACS: 20621 -20622 -20623 0 c -3 does not represent an automaton state. c -( b^{140, 7}_2 ∧ b^{140, 7}_1 ∧ b^{140, 7}_0 ∧ true) c in CNF: c -b^{140, 7}_2 ∨ -b^{140, 7}_1 ∨ -b^{140, 7}_0 ∨ false c in DIMACS: -20621 -20622 -20623 0 c i = 8 c -2+1 --> -1 c ( b^{140, 8}_2 ∧ b^{140, 8}_1 ∧ -b^{140, 8}_0 ∧ p_1120) -> ( b^{140, 9}_2 ∧ -b^{140, 9}_1 ∧ b^{140, 9}_0) c in CNF: c -b^{140, 8}_2 ∨ -b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ -p_1120 ∨ b^{140, 9}_2 c -b^{140, 8}_2 ∨ -b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ -p_1120 ∨ -b^{140, 9}_1 c -b^{140, 8}_2 ∨ -b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ -p_1120 ∨ b^{140, 9}_0 c in DIMACS: -20624 -20625 20626 -1120 20627 0 -20624 -20625 20626 -1120 -20628 0 -20624 -20625 20626 -1120 20629 0 c -1+1 --> 0 c ( b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ b^{140, 8}_0 ∧ p_1120) -> (-b^{140, 9}_2 ∧ -b^{140, 9}_1 ∧ -b^{140, 9}_0) c in CNF: c -b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ -p_1120 ∨ -b^{140, 9}_2 c -b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ -p_1120 ∨ -b^{140, 9}_1 c -b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ -p_1120 ∨ -b^{140, 9}_0 c in DIMACS: -20624 20625 -20626 -1120 -20627 0 -20624 20625 -20626 -1120 -20628 0 -20624 20625 -20626 -1120 -20629 0 c 0+1 --> 1 c (-b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ -b^{140, 8}_0 ∧ p_1120) -> (-b^{140, 9}_2 ∧ -b^{140, 9}_1 ∧ b^{140, 9}_0) c in CNF: c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ -p_1120 ∨ -b^{140, 9}_2 c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ -p_1120 ∨ -b^{140, 9}_1 c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ -p_1120 ∨ b^{140, 9}_0 c in DIMACS: 20624 20625 20626 -1120 -20627 0 20624 20625 20626 -1120 -20628 0 20624 20625 20626 -1120 20629 0 c 1+1 --> 2 c (-b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ b^{140, 8}_0 ∧ p_1120) -> (-b^{140, 9}_2 ∧ b^{140, 9}_1 ∧ -b^{140, 9}_0) c in CNF: c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ -p_1120 ∨ -b^{140, 9}_2 c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ -p_1120 ∨ b^{140, 9}_1 c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ -p_1120 ∨ -b^{140, 9}_0 c in DIMACS: 20624 20625 -20626 -1120 -20627 0 20624 20625 -20626 -1120 20628 0 20624 20625 -20626 -1120 -20629 0 c 2+1 --> break c (-b^{140, 8}_2 ∧ b^{140, 8}_1 ∧ -b^{140, 8}_0 ∧ p_1120) -> break c in CNF: c b^{140, 8}_2 ∨ -b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ -p_1120 ∨ break c in DIMACS: 20624 -20625 20626 -1120 1162 0 c 2-1 --> 1 c (-b^{140, 8}_2 ∧ b^{140, 8}_1 ∧ -b^{140, 8}_0 ∧ -p_1120) -> (-b^{140, 9}_2 ∧ -b^{140, 9}_1 ∧ b^{140, 9}_0) c in CNF: c b^{140, 8}_2 ∨ -b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ p_1120 ∨ -b^{140, 9}_2 c b^{140, 8}_2 ∨ -b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ p_1120 ∨ -b^{140, 9}_1 c b^{140, 8}_2 ∨ -b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ p_1120 ∨ b^{140, 9}_0 c in DIMACS: 20624 -20625 20626 1120 -20627 0 20624 -20625 20626 1120 -20628 0 20624 -20625 20626 1120 20629 0 c 1-1 --> 0 c (-b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ b^{140, 8}_0 ∧ -p_1120) -> (-b^{140, 9}_2 ∧ -b^{140, 9}_1 ∧ -b^{140, 9}_0) c in CNF: c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ p_1120 ∨ -b^{140, 9}_2 c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ p_1120 ∨ -b^{140, 9}_1 c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ p_1120 ∨ -b^{140, 9}_0 c in DIMACS: 20624 20625 -20626 1120 -20627 0 20624 20625 -20626 1120 -20628 0 20624 20625 -20626 1120 -20629 0 c 0-1 --> -1 c (-b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ -b^{140, 8}_0 ∧ -p_1120) -> ( b^{140, 9}_2 ∧ -b^{140, 9}_1 ∧ b^{140, 9}_0) c in CNF: c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ p_1120 ∨ b^{140, 9}_2 c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ p_1120 ∨ -b^{140, 9}_1 c b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ p_1120 ∨ b^{140, 9}_0 c in DIMACS: 20624 20625 20626 1120 20627 0 20624 20625 20626 1120 -20628 0 20624 20625 20626 1120 20629 0 c -1-1 --> -2 c ( b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ b^{140, 8}_0 ∧ -p_1120) -> ( b^{140, 9}_2 ∧ b^{140, 9}_1 ∧ -b^{140, 9}_0) c in CNF: c -b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ p_1120 ∨ b^{140, 9}_2 c -b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ p_1120 ∨ b^{140, 9}_1 c -b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ p_1120 ∨ -b^{140, 9}_0 c in DIMACS: -20624 20625 -20626 1120 20627 0 -20624 20625 -20626 1120 20628 0 -20624 20625 -20626 1120 -20629 0 c -2-1 --> break c ( b^{140, 8}_2 ∧ b^{140, 8}_1 ∧ -b^{140, 8}_0 ∧ -p_1120) -> break c in CNF: c -b^{140, 8}_2 ∨ -b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ p_1120 ∨ break c in DIMACS: -20624 -20625 20626 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{140, 8}_2 ∧ -b^{140, 8}_1 ∧ -b^{140, 8}_0 ∧ true) c in CNF: c -b^{140, 8}_2 ∨ b^{140, 8}_1 ∨ b^{140, 8}_0 ∨ false c in DIMACS: -20624 20625 20626 0 c 3 does not represent an automaton state. c -(-b^{140, 8}_2 ∧ b^{140, 8}_1 ∧ b^{140, 8}_0 ∧ true) c in CNF: c b^{140, 8}_2 ∨ -b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ false c in DIMACS: 20624 -20625 -20626 0 c -3 does not represent an automaton state. c -( b^{140, 8}_2 ∧ b^{140, 8}_1 ∧ b^{140, 8}_0 ∧ true) c in CNF: c -b^{140, 8}_2 ∨ -b^{140, 8}_1 ∨ -b^{140, 8}_0 ∨ false c in DIMACS: -20624 -20625 -20626 0 c INIT for k = 141 c -b^{141, 1}_2 c -b^{141, 1}_1 c -b^{141, 1}_0 c in DIMACS: -20630 0 -20631 0 -20632 0 c Transitions for k = 141 c i = 1 c -2+1 --> -1 c ( b^{141, 1}_2 ∧ b^{141, 1}_1 ∧ -b^{141, 1}_0 ∧ p_141) -> ( b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ b^{141, 2}_0) c in CNF: c -b^{141, 1}_2 ∨ -b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ -p_141 ∨ b^{141, 2}_2 c -b^{141, 1}_2 ∨ -b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ -p_141 ∨ -b^{141, 2}_1 c -b^{141, 1}_2 ∨ -b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ -p_141 ∨ b^{141, 2}_0 c in DIMACS: -20630 -20631 20632 -141 20633 0 -20630 -20631 20632 -141 -20634 0 -20630 -20631 20632 -141 20635 0 c -1+1 --> 0 c ( b^{141, 1}_2 ∧ -b^{141, 1}_1 ∧ b^{141, 1}_0 ∧ p_141) -> (-b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ -b^{141, 2}_0) c in CNF: c -b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ -p_141 ∨ -b^{141, 2}_2 c -b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ -p_141 ∨ -b^{141, 2}_1 c -b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ -p_141 ∨ -b^{141, 2}_0 c in DIMACS: -20630 20631 -20632 -141 -20633 0 -20630 20631 -20632 -141 -20634 0 -20630 20631 -20632 -141 -20635 0 c 0+1 --> 1 c (-b^{141, 1}_2 ∧ -b^{141, 1}_1 ∧ -b^{141, 1}_0 ∧ p_141) -> (-b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ b^{141, 2}_0) c in CNF: c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ -p_141 ∨ -b^{141, 2}_2 c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ -p_141 ∨ -b^{141, 2}_1 c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ -p_141 ∨ b^{141, 2}_0 c in DIMACS: 20630 20631 20632 -141 -20633 0 20630 20631 20632 -141 -20634 0 20630 20631 20632 -141 20635 0 c 1+1 --> 2 c (-b^{141, 1}_2 ∧ -b^{141, 1}_1 ∧ b^{141, 1}_0 ∧ p_141) -> (-b^{141, 2}_2 ∧ b^{141, 2}_1 ∧ -b^{141, 2}_0) c in CNF: c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ -p_141 ∨ -b^{141, 2}_2 c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ -p_141 ∨ b^{141, 2}_1 c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ -p_141 ∨ -b^{141, 2}_0 c in DIMACS: 20630 20631 -20632 -141 -20633 0 20630 20631 -20632 -141 20634 0 20630 20631 -20632 -141 -20635 0 c 2+1 --> break c (-b^{141, 1}_2 ∧ b^{141, 1}_1 ∧ -b^{141, 1}_0 ∧ p_141) -> break c in CNF: c b^{141, 1}_2 ∨ -b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ -p_141 ∨ break c in DIMACS: 20630 -20631 20632 -141 1162 0 c 2-1 --> 1 c (-b^{141, 1}_2 ∧ b^{141, 1}_1 ∧ -b^{141, 1}_0 ∧ -p_141) -> (-b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ b^{141, 2}_0) c in CNF: c b^{141, 1}_2 ∨ -b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ p_141 ∨ -b^{141, 2}_2 c b^{141, 1}_2 ∨ -b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ p_141 ∨ -b^{141, 2}_1 c b^{141, 1}_2 ∨ -b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ p_141 ∨ b^{141, 2}_0 c in DIMACS: 20630 -20631 20632 141 -20633 0 20630 -20631 20632 141 -20634 0 20630 -20631 20632 141 20635 0 c 1-1 --> 0 c (-b^{141, 1}_2 ∧ -b^{141, 1}_1 ∧ b^{141, 1}_0 ∧ -p_141) -> (-b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ -b^{141, 2}_0) c in CNF: c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ p_141 ∨ -b^{141, 2}_2 c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ p_141 ∨ -b^{141, 2}_1 c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ p_141 ∨ -b^{141, 2}_0 c in DIMACS: 20630 20631 -20632 141 -20633 0 20630 20631 -20632 141 -20634 0 20630 20631 -20632 141 -20635 0 c 0-1 --> -1 c (-b^{141, 1}_2 ∧ -b^{141, 1}_1 ∧ -b^{141, 1}_0 ∧ -p_141) -> ( b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ b^{141, 2}_0) c in CNF: c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ p_141 ∨ b^{141, 2}_2 c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ p_141 ∨ -b^{141, 2}_1 c b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ p_141 ∨ b^{141, 2}_0 c in DIMACS: 20630 20631 20632 141 20633 0 20630 20631 20632 141 -20634 0 20630 20631 20632 141 20635 0 c -1-1 --> -2 c ( b^{141, 1}_2 ∧ -b^{141, 1}_1 ∧ b^{141, 1}_0 ∧ -p_141) -> ( b^{141, 2}_2 ∧ b^{141, 2}_1 ∧ -b^{141, 2}_0) c in CNF: c -b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ p_141 ∨ b^{141, 2}_2 c -b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ p_141 ∨ b^{141, 2}_1 c -b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ p_141 ∨ -b^{141, 2}_0 c in DIMACS: -20630 20631 -20632 141 20633 0 -20630 20631 -20632 141 20634 0 -20630 20631 -20632 141 -20635 0 c -2-1 --> break c ( b^{141, 1}_2 ∧ b^{141, 1}_1 ∧ -b^{141, 1}_0 ∧ -p_141) -> break c in CNF: c -b^{141, 1}_2 ∨ -b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ p_141 ∨ break c in DIMACS: -20630 -20631 20632 141 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{141, 1}_2 ∧ -b^{141, 1}_1 ∧ -b^{141, 1}_0 ∧ true) c in CNF: c -b^{141, 1}_2 ∨ b^{141, 1}_1 ∨ b^{141, 1}_0 ∨ false c in DIMACS: -20630 20631 20632 0 c 3 does not represent an automaton state. c -(-b^{141, 1}_2 ∧ b^{141, 1}_1 ∧ b^{141, 1}_0 ∧ true) c in CNF: c b^{141, 1}_2 ∨ -b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ false c in DIMACS: 20630 -20631 -20632 0 c -3 does not represent an automaton state. c -( b^{141, 1}_2 ∧ b^{141, 1}_1 ∧ b^{141, 1}_0 ∧ true) c in CNF: c -b^{141, 1}_2 ∨ -b^{141, 1}_1 ∨ -b^{141, 1}_0 ∨ false c in DIMACS: -20630 -20631 -20632 0 c i = 2 c -2+1 --> -1 c ( b^{141, 2}_2 ∧ b^{141, 2}_1 ∧ -b^{141, 2}_0 ∧ p_282) -> ( b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ b^{141, 3}_0) c in CNF: c -b^{141, 2}_2 ∨ -b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ -p_282 ∨ b^{141, 3}_2 c -b^{141, 2}_2 ∨ -b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ -p_282 ∨ -b^{141, 3}_1 c -b^{141, 2}_2 ∨ -b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ -p_282 ∨ b^{141, 3}_0 c in DIMACS: -20633 -20634 20635 -282 20636 0 -20633 -20634 20635 -282 -20637 0 -20633 -20634 20635 -282 20638 0 c -1+1 --> 0 c ( b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ b^{141, 2}_0 ∧ p_282) -> (-b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ -b^{141, 3}_0) c in CNF: c -b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ -p_282 ∨ -b^{141, 3}_2 c -b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ -p_282 ∨ -b^{141, 3}_1 c -b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ -p_282 ∨ -b^{141, 3}_0 c in DIMACS: -20633 20634 -20635 -282 -20636 0 -20633 20634 -20635 -282 -20637 0 -20633 20634 -20635 -282 -20638 0 c 0+1 --> 1 c (-b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ -b^{141, 2}_0 ∧ p_282) -> (-b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ b^{141, 3}_0) c in CNF: c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ -p_282 ∨ -b^{141, 3}_2 c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ -p_282 ∨ -b^{141, 3}_1 c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ -p_282 ∨ b^{141, 3}_0 c in DIMACS: 20633 20634 20635 -282 -20636 0 20633 20634 20635 -282 -20637 0 20633 20634 20635 -282 20638 0 c 1+1 --> 2 c (-b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ b^{141, 2}_0 ∧ p_282) -> (-b^{141, 3}_2 ∧ b^{141, 3}_1 ∧ -b^{141, 3}_0) c in CNF: c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ -p_282 ∨ -b^{141, 3}_2 c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ -p_282 ∨ b^{141, 3}_1 c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ -p_282 ∨ -b^{141, 3}_0 c in DIMACS: 20633 20634 -20635 -282 -20636 0 20633 20634 -20635 -282 20637 0 20633 20634 -20635 -282 -20638 0 c 2+1 --> break c (-b^{141, 2}_2 ∧ b^{141, 2}_1 ∧ -b^{141, 2}_0 ∧ p_282) -> break c in CNF: c b^{141, 2}_2 ∨ -b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ -p_282 ∨ break c in DIMACS: 20633 -20634 20635 -282 1162 0 c 2-1 --> 1 c (-b^{141, 2}_2 ∧ b^{141, 2}_1 ∧ -b^{141, 2}_0 ∧ -p_282) -> (-b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ b^{141, 3}_0) c in CNF: c b^{141, 2}_2 ∨ -b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ p_282 ∨ -b^{141, 3}_2 c b^{141, 2}_2 ∨ -b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ p_282 ∨ -b^{141, 3}_1 c b^{141, 2}_2 ∨ -b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ p_282 ∨ b^{141, 3}_0 c in DIMACS: 20633 -20634 20635 282 -20636 0 20633 -20634 20635 282 -20637 0 20633 -20634 20635 282 20638 0 c 1-1 --> 0 c (-b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ b^{141, 2}_0 ∧ -p_282) -> (-b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ -b^{141, 3}_0) c in CNF: c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ p_282 ∨ -b^{141, 3}_2 c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ p_282 ∨ -b^{141, 3}_1 c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ p_282 ∨ -b^{141, 3}_0 c in DIMACS: 20633 20634 -20635 282 -20636 0 20633 20634 -20635 282 -20637 0 20633 20634 -20635 282 -20638 0 c 0-1 --> -1 c (-b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ -b^{141, 2}_0 ∧ -p_282) -> ( b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ b^{141, 3}_0) c in CNF: c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ p_282 ∨ b^{141, 3}_2 c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ p_282 ∨ -b^{141, 3}_1 c b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ p_282 ∨ b^{141, 3}_0 c in DIMACS: 20633 20634 20635 282 20636 0 20633 20634 20635 282 -20637 0 20633 20634 20635 282 20638 0 c -1-1 --> -2 c ( b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ b^{141, 2}_0 ∧ -p_282) -> ( b^{141, 3}_2 ∧ b^{141, 3}_1 ∧ -b^{141, 3}_0) c in CNF: c -b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ p_282 ∨ b^{141, 3}_2 c -b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ p_282 ∨ b^{141, 3}_1 c -b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ p_282 ∨ -b^{141, 3}_0 c in DIMACS: -20633 20634 -20635 282 20636 0 -20633 20634 -20635 282 20637 0 -20633 20634 -20635 282 -20638 0 c -2-1 --> break c ( b^{141, 2}_2 ∧ b^{141, 2}_1 ∧ -b^{141, 2}_0 ∧ -p_282) -> break c in CNF: c -b^{141, 2}_2 ∨ -b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ p_282 ∨ break c in DIMACS: -20633 -20634 20635 282 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{141, 2}_2 ∧ -b^{141, 2}_1 ∧ -b^{141, 2}_0 ∧ true) c in CNF: c -b^{141, 2}_2 ∨ b^{141, 2}_1 ∨ b^{141, 2}_0 ∨ false c in DIMACS: -20633 20634 20635 0 c 3 does not represent an automaton state. c -(-b^{141, 2}_2 ∧ b^{141, 2}_1 ∧ b^{141, 2}_0 ∧ true) c in CNF: c b^{141, 2}_2 ∨ -b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ false c in DIMACS: 20633 -20634 -20635 0 c -3 does not represent an automaton state. c -( b^{141, 2}_2 ∧ b^{141, 2}_1 ∧ b^{141, 2}_0 ∧ true) c in CNF: c -b^{141, 2}_2 ∨ -b^{141, 2}_1 ∨ -b^{141, 2}_0 ∨ false c in DIMACS: -20633 -20634 -20635 0 c i = 3 c -2+1 --> -1 c ( b^{141, 3}_2 ∧ b^{141, 3}_1 ∧ -b^{141, 3}_0 ∧ p_423) -> ( b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ b^{141, 4}_0) c in CNF: c -b^{141, 3}_2 ∨ -b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ -p_423 ∨ b^{141, 4}_2 c -b^{141, 3}_2 ∨ -b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ -p_423 ∨ -b^{141, 4}_1 c -b^{141, 3}_2 ∨ -b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ -p_423 ∨ b^{141, 4}_0 c in DIMACS: -20636 -20637 20638 -423 20639 0 -20636 -20637 20638 -423 -20640 0 -20636 -20637 20638 -423 20641 0 c -1+1 --> 0 c ( b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ b^{141, 3}_0 ∧ p_423) -> (-b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ -b^{141, 4}_0) c in CNF: c -b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ -p_423 ∨ -b^{141, 4}_2 c -b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ -p_423 ∨ -b^{141, 4}_1 c -b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ -p_423 ∨ -b^{141, 4}_0 c in DIMACS: -20636 20637 -20638 -423 -20639 0 -20636 20637 -20638 -423 -20640 0 -20636 20637 -20638 -423 -20641 0 c 0+1 --> 1 c (-b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ -b^{141, 3}_0 ∧ p_423) -> (-b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ b^{141, 4}_0) c in CNF: c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ -p_423 ∨ -b^{141, 4}_2 c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ -p_423 ∨ -b^{141, 4}_1 c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ -p_423 ∨ b^{141, 4}_0 c in DIMACS: 20636 20637 20638 -423 -20639 0 20636 20637 20638 -423 -20640 0 20636 20637 20638 -423 20641 0 c 1+1 --> 2 c (-b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ b^{141, 3}_0 ∧ p_423) -> (-b^{141, 4}_2 ∧ b^{141, 4}_1 ∧ -b^{141, 4}_0) c in CNF: c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ -p_423 ∨ -b^{141, 4}_2 c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ -p_423 ∨ b^{141, 4}_1 c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ -p_423 ∨ -b^{141, 4}_0 c in DIMACS: 20636 20637 -20638 -423 -20639 0 20636 20637 -20638 -423 20640 0 20636 20637 -20638 -423 -20641 0 c 2+1 --> break c (-b^{141, 3}_2 ∧ b^{141, 3}_1 ∧ -b^{141, 3}_0 ∧ p_423) -> break c in CNF: c b^{141, 3}_2 ∨ -b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ -p_423 ∨ break c in DIMACS: 20636 -20637 20638 -423 1162 0 c 2-1 --> 1 c (-b^{141, 3}_2 ∧ b^{141, 3}_1 ∧ -b^{141, 3}_0 ∧ -p_423) -> (-b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ b^{141, 4}_0) c in CNF: c b^{141, 3}_2 ∨ -b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ p_423 ∨ -b^{141, 4}_2 c b^{141, 3}_2 ∨ -b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ p_423 ∨ -b^{141, 4}_1 c b^{141, 3}_2 ∨ -b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ p_423 ∨ b^{141, 4}_0 c in DIMACS: 20636 -20637 20638 423 -20639 0 20636 -20637 20638 423 -20640 0 20636 -20637 20638 423 20641 0 c 1-1 --> 0 c (-b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ b^{141, 3}_0 ∧ -p_423) -> (-b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ -b^{141, 4}_0) c in CNF: c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ p_423 ∨ -b^{141, 4}_2 c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ p_423 ∨ -b^{141, 4}_1 c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ p_423 ∨ -b^{141, 4}_0 c in DIMACS: 20636 20637 -20638 423 -20639 0 20636 20637 -20638 423 -20640 0 20636 20637 -20638 423 -20641 0 c 0-1 --> -1 c (-b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ -b^{141, 3}_0 ∧ -p_423) -> ( b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ b^{141, 4}_0) c in CNF: c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ p_423 ∨ b^{141, 4}_2 c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ p_423 ∨ -b^{141, 4}_1 c b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ p_423 ∨ b^{141, 4}_0 c in DIMACS: 20636 20637 20638 423 20639 0 20636 20637 20638 423 -20640 0 20636 20637 20638 423 20641 0 c -1-1 --> -2 c ( b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ b^{141, 3}_0 ∧ -p_423) -> ( b^{141, 4}_2 ∧ b^{141, 4}_1 ∧ -b^{141, 4}_0) c in CNF: c -b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ p_423 ∨ b^{141, 4}_2 c -b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ p_423 ∨ b^{141, 4}_1 c -b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ p_423 ∨ -b^{141, 4}_0 c in DIMACS: -20636 20637 -20638 423 20639 0 -20636 20637 -20638 423 20640 0 -20636 20637 -20638 423 -20641 0 c -2-1 --> break c ( b^{141, 3}_2 ∧ b^{141, 3}_1 ∧ -b^{141, 3}_0 ∧ -p_423) -> break c in CNF: c -b^{141, 3}_2 ∨ -b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ p_423 ∨ break c in DIMACS: -20636 -20637 20638 423 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{141, 3}_2 ∧ -b^{141, 3}_1 ∧ -b^{141, 3}_0 ∧ true) c in CNF: c -b^{141, 3}_2 ∨ b^{141, 3}_1 ∨ b^{141, 3}_0 ∨ false c in DIMACS: -20636 20637 20638 0 c 3 does not represent an automaton state. c -(-b^{141, 3}_2 ∧ b^{141, 3}_1 ∧ b^{141, 3}_0 ∧ true) c in CNF: c b^{141, 3}_2 ∨ -b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ false c in DIMACS: 20636 -20637 -20638 0 c -3 does not represent an automaton state. c -( b^{141, 3}_2 ∧ b^{141, 3}_1 ∧ b^{141, 3}_0 ∧ true) c in CNF: c -b^{141, 3}_2 ∨ -b^{141, 3}_1 ∨ -b^{141, 3}_0 ∨ false c in DIMACS: -20636 -20637 -20638 0 c i = 4 c -2+1 --> -1 c ( b^{141, 4}_2 ∧ b^{141, 4}_1 ∧ -b^{141, 4}_0 ∧ p_564) -> ( b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ b^{141, 5}_0) c in CNF: c -b^{141, 4}_2 ∨ -b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ -p_564 ∨ b^{141, 5}_2 c -b^{141, 4}_2 ∨ -b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ -p_564 ∨ -b^{141, 5}_1 c -b^{141, 4}_2 ∨ -b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ -p_564 ∨ b^{141, 5}_0 c in DIMACS: -20639 -20640 20641 -564 20642 0 -20639 -20640 20641 -564 -20643 0 -20639 -20640 20641 -564 20644 0 c -1+1 --> 0 c ( b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ b^{141, 4}_0 ∧ p_564) -> (-b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ -b^{141, 5}_0) c in CNF: c -b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ -p_564 ∨ -b^{141, 5}_2 c -b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ -p_564 ∨ -b^{141, 5}_1 c -b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ -p_564 ∨ -b^{141, 5}_0 c in DIMACS: -20639 20640 -20641 -564 -20642 0 -20639 20640 -20641 -564 -20643 0 -20639 20640 -20641 -564 -20644 0 c 0+1 --> 1 c (-b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ -b^{141, 4}_0 ∧ p_564) -> (-b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ b^{141, 5}_0) c in CNF: c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ -p_564 ∨ -b^{141, 5}_2 c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ -p_564 ∨ -b^{141, 5}_1 c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ -p_564 ∨ b^{141, 5}_0 c in DIMACS: 20639 20640 20641 -564 -20642 0 20639 20640 20641 -564 -20643 0 20639 20640 20641 -564 20644 0 c 1+1 --> 2 c (-b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ b^{141, 4}_0 ∧ p_564) -> (-b^{141, 5}_2 ∧ b^{141, 5}_1 ∧ -b^{141, 5}_0) c in CNF: c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ -p_564 ∨ -b^{141, 5}_2 c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ -p_564 ∨ b^{141, 5}_1 c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ -p_564 ∨ -b^{141, 5}_0 c in DIMACS: 20639 20640 -20641 -564 -20642 0 20639 20640 -20641 -564 20643 0 20639 20640 -20641 -564 -20644 0 c 2+1 --> break c (-b^{141, 4}_2 ∧ b^{141, 4}_1 ∧ -b^{141, 4}_0 ∧ p_564) -> break c in CNF: c b^{141, 4}_2 ∨ -b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ -p_564 ∨ break c in DIMACS: 20639 -20640 20641 -564 1162 0 c 2-1 --> 1 c (-b^{141, 4}_2 ∧ b^{141, 4}_1 ∧ -b^{141, 4}_0 ∧ -p_564) -> (-b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ b^{141, 5}_0) c in CNF: c b^{141, 4}_2 ∨ -b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ p_564 ∨ -b^{141, 5}_2 c b^{141, 4}_2 ∨ -b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ p_564 ∨ -b^{141, 5}_1 c b^{141, 4}_2 ∨ -b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ p_564 ∨ b^{141, 5}_0 c in DIMACS: 20639 -20640 20641 564 -20642 0 20639 -20640 20641 564 -20643 0 20639 -20640 20641 564 20644 0 c 1-1 --> 0 c (-b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ b^{141, 4}_0 ∧ -p_564) -> (-b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ -b^{141, 5}_0) c in CNF: c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ p_564 ∨ -b^{141, 5}_2 c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ p_564 ∨ -b^{141, 5}_1 c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ p_564 ∨ -b^{141, 5}_0 c in DIMACS: 20639 20640 -20641 564 -20642 0 20639 20640 -20641 564 -20643 0 20639 20640 -20641 564 -20644 0 c 0-1 --> -1 c (-b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ -b^{141, 4}_0 ∧ -p_564) -> ( b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ b^{141, 5}_0) c in CNF: c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ p_564 ∨ b^{141, 5}_2 c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ p_564 ∨ -b^{141, 5}_1 c b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ p_564 ∨ b^{141, 5}_0 c in DIMACS: 20639 20640 20641 564 20642 0 20639 20640 20641 564 -20643 0 20639 20640 20641 564 20644 0 c -1-1 --> -2 c ( b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ b^{141, 4}_0 ∧ -p_564) -> ( b^{141, 5}_2 ∧ b^{141, 5}_1 ∧ -b^{141, 5}_0) c in CNF: c -b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ p_564 ∨ b^{141, 5}_2 c -b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ p_564 ∨ b^{141, 5}_1 c -b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ p_564 ∨ -b^{141, 5}_0 c in DIMACS: -20639 20640 -20641 564 20642 0 -20639 20640 -20641 564 20643 0 -20639 20640 -20641 564 -20644 0 c -2-1 --> break c ( b^{141, 4}_2 ∧ b^{141, 4}_1 ∧ -b^{141, 4}_0 ∧ -p_564) -> break c in CNF: c -b^{141, 4}_2 ∨ -b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ p_564 ∨ break c in DIMACS: -20639 -20640 20641 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{141, 4}_2 ∧ -b^{141, 4}_1 ∧ -b^{141, 4}_0 ∧ true) c in CNF: c -b^{141, 4}_2 ∨ b^{141, 4}_1 ∨ b^{141, 4}_0 ∨ false c in DIMACS: -20639 20640 20641 0 c 3 does not represent an automaton state. c -(-b^{141, 4}_2 ∧ b^{141, 4}_1 ∧ b^{141, 4}_0 ∧ true) c in CNF: c b^{141, 4}_2 ∨ -b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ false c in DIMACS: 20639 -20640 -20641 0 c -3 does not represent an automaton state. c -( b^{141, 4}_2 ∧ b^{141, 4}_1 ∧ b^{141, 4}_0 ∧ true) c in CNF: c -b^{141, 4}_2 ∨ -b^{141, 4}_1 ∨ -b^{141, 4}_0 ∨ false c in DIMACS: -20639 -20640 -20641 0 c i = 5 c -2+1 --> -1 c ( b^{141, 5}_2 ∧ b^{141, 5}_1 ∧ -b^{141, 5}_0 ∧ p_705) -> ( b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ b^{141, 6}_0) c in CNF: c -b^{141, 5}_2 ∨ -b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ -p_705 ∨ b^{141, 6}_2 c -b^{141, 5}_2 ∨ -b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ -p_705 ∨ -b^{141, 6}_1 c -b^{141, 5}_2 ∨ -b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ -p_705 ∨ b^{141, 6}_0 c in DIMACS: -20642 -20643 20644 -705 20645 0 -20642 -20643 20644 -705 -20646 0 -20642 -20643 20644 -705 20647 0 c -1+1 --> 0 c ( b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ b^{141, 5}_0 ∧ p_705) -> (-b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ -b^{141, 6}_0) c in CNF: c -b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ -p_705 ∨ -b^{141, 6}_2 c -b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ -p_705 ∨ -b^{141, 6}_1 c -b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ -p_705 ∨ -b^{141, 6}_0 c in DIMACS: -20642 20643 -20644 -705 -20645 0 -20642 20643 -20644 -705 -20646 0 -20642 20643 -20644 -705 -20647 0 c 0+1 --> 1 c (-b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ -b^{141, 5}_0 ∧ p_705) -> (-b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ b^{141, 6}_0) c in CNF: c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ -p_705 ∨ -b^{141, 6}_2 c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ -p_705 ∨ -b^{141, 6}_1 c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ -p_705 ∨ b^{141, 6}_0 c in DIMACS: 20642 20643 20644 -705 -20645 0 20642 20643 20644 -705 -20646 0 20642 20643 20644 -705 20647 0 c 1+1 --> 2 c (-b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ b^{141, 5}_0 ∧ p_705) -> (-b^{141, 6}_2 ∧ b^{141, 6}_1 ∧ -b^{141, 6}_0) c in CNF: c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ -p_705 ∨ -b^{141, 6}_2 c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ -p_705 ∨ b^{141, 6}_1 c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ -p_705 ∨ -b^{141, 6}_0 c in DIMACS: 20642 20643 -20644 -705 -20645 0 20642 20643 -20644 -705 20646 0 20642 20643 -20644 -705 -20647 0 c 2+1 --> break c (-b^{141, 5}_2 ∧ b^{141, 5}_1 ∧ -b^{141, 5}_0 ∧ p_705) -> break c in CNF: c b^{141, 5}_2 ∨ -b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ -p_705 ∨ break c in DIMACS: 20642 -20643 20644 -705 1162 0 c 2-1 --> 1 c (-b^{141, 5}_2 ∧ b^{141, 5}_1 ∧ -b^{141, 5}_0 ∧ -p_705) -> (-b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ b^{141, 6}_0) c in CNF: c b^{141, 5}_2 ∨ -b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ p_705 ∨ -b^{141, 6}_2 c b^{141, 5}_2 ∨ -b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ p_705 ∨ -b^{141, 6}_1 c b^{141, 5}_2 ∨ -b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ p_705 ∨ b^{141, 6}_0 c in DIMACS: 20642 -20643 20644 705 -20645 0 20642 -20643 20644 705 -20646 0 20642 -20643 20644 705 20647 0 c 1-1 --> 0 c (-b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ b^{141, 5}_0 ∧ -p_705) -> (-b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ -b^{141, 6}_0) c in CNF: c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ p_705 ∨ -b^{141, 6}_2 c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ p_705 ∨ -b^{141, 6}_1 c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ p_705 ∨ -b^{141, 6}_0 c in DIMACS: 20642 20643 -20644 705 -20645 0 20642 20643 -20644 705 -20646 0 20642 20643 -20644 705 -20647 0 c 0-1 --> -1 c (-b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ -b^{141, 5}_0 ∧ -p_705) -> ( b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ b^{141, 6}_0) c in CNF: c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ p_705 ∨ b^{141, 6}_2 c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ p_705 ∨ -b^{141, 6}_1 c b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ p_705 ∨ b^{141, 6}_0 c in DIMACS: 20642 20643 20644 705 20645 0 20642 20643 20644 705 -20646 0 20642 20643 20644 705 20647 0 c -1-1 --> -2 c ( b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ b^{141, 5}_0 ∧ -p_705) -> ( b^{141, 6}_2 ∧ b^{141, 6}_1 ∧ -b^{141, 6}_0) c in CNF: c -b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ p_705 ∨ b^{141, 6}_2 c -b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ p_705 ∨ b^{141, 6}_1 c -b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ p_705 ∨ -b^{141, 6}_0 c in DIMACS: -20642 20643 -20644 705 20645 0 -20642 20643 -20644 705 20646 0 -20642 20643 -20644 705 -20647 0 c -2-1 --> break c ( b^{141, 5}_2 ∧ b^{141, 5}_1 ∧ -b^{141, 5}_0 ∧ -p_705) -> break c in CNF: c -b^{141, 5}_2 ∨ -b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ p_705 ∨ break c in DIMACS: -20642 -20643 20644 705 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{141, 5}_2 ∧ -b^{141, 5}_1 ∧ -b^{141, 5}_0 ∧ true) c in CNF: c -b^{141, 5}_2 ∨ b^{141, 5}_1 ∨ b^{141, 5}_0 ∨ false c in DIMACS: -20642 20643 20644 0 c 3 does not represent an automaton state. c -(-b^{141, 5}_2 ∧ b^{141, 5}_1 ∧ b^{141, 5}_0 ∧ true) c in CNF: c b^{141, 5}_2 ∨ -b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ false c in DIMACS: 20642 -20643 -20644 0 c -3 does not represent an automaton state. c -( b^{141, 5}_2 ∧ b^{141, 5}_1 ∧ b^{141, 5}_0 ∧ true) c in CNF: c -b^{141, 5}_2 ∨ -b^{141, 5}_1 ∨ -b^{141, 5}_0 ∨ false c in DIMACS: -20642 -20643 -20644 0 c i = 6 c -2+1 --> -1 c ( b^{141, 6}_2 ∧ b^{141, 6}_1 ∧ -b^{141, 6}_0 ∧ p_846) -> ( b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ b^{141, 7}_0) c in CNF: c -b^{141, 6}_2 ∨ -b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ -p_846 ∨ b^{141, 7}_2 c -b^{141, 6}_2 ∨ -b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ -p_846 ∨ -b^{141, 7}_1 c -b^{141, 6}_2 ∨ -b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ -p_846 ∨ b^{141, 7}_0 c in DIMACS: -20645 -20646 20647 -846 20648 0 -20645 -20646 20647 -846 -20649 0 -20645 -20646 20647 -846 20650 0 c -1+1 --> 0 c ( b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ b^{141, 6}_0 ∧ p_846) -> (-b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ -b^{141, 7}_0) c in CNF: c -b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ -p_846 ∨ -b^{141, 7}_2 c -b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ -p_846 ∨ -b^{141, 7}_1 c -b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ -p_846 ∨ -b^{141, 7}_0 c in DIMACS: -20645 20646 -20647 -846 -20648 0 -20645 20646 -20647 -846 -20649 0 -20645 20646 -20647 -846 -20650 0 c 0+1 --> 1 c (-b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ -b^{141, 6}_0 ∧ p_846) -> (-b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ b^{141, 7}_0) c in CNF: c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ -p_846 ∨ -b^{141, 7}_2 c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ -p_846 ∨ -b^{141, 7}_1 c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ -p_846 ∨ b^{141, 7}_0 c in DIMACS: 20645 20646 20647 -846 -20648 0 20645 20646 20647 -846 -20649 0 20645 20646 20647 -846 20650 0 c 1+1 --> 2 c (-b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ b^{141, 6}_0 ∧ p_846) -> (-b^{141, 7}_2 ∧ b^{141, 7}_1 ∧ -b^{141, 7}_0) c in CNF: c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ -p_846 ∨ -b^{141, 7}_2 c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ -p_846 ∨ b^{141, 7}_1 c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ -p_846 ∨ -b^{141, 7}_0 c in DIMACS: 20645 20646 -20647 -846 -20648 0 20645 20646 -20647 -846 20649 0 20645 20646 -20647 -846 -20650 0 c 2+1 --> break c (-b^{141, 6}_2 ∧ b^{141, 6}_1 ∧ -b^{141, 6}_0 ∧ p_846) -> break c in CNF: c b^{141, 6}_2 ∨ -b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ -p_846 ∨ break c in DIMACS: 20645 -20646 20647 -846 1162 0 c 2-1 --> 1 c (-b^{141, 6}_2 ∧ b^{141, 6}_1 ∧ -b^{141, 6}_0 ∧ -p_846) -> (-b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ b^{141, 7}_0) c in CNF: c b^{141, 6}_2 ∨ -b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ p_846 ∨ -b^{141, 7}_2 c b^{141, 6}_2 ∨ -b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ p_846 ∨ -b^{141, 7}_1 c b^{141, 6}_2 ∨ -b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ p_846 ∨ b^{141, 7}_0 c in DIMACS: 20645 -20646 20647 846 -20648 0 20645 -20646 20647 846 -20649 0 20645 -20646 20647 846 20650 0 c 1-1 --> 0 c (-b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ b^{141, 6}_0 ∧ -p_846) -> (-b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ -b^{141, 7}_0) c in CNF: c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ p_846 ∨ -b^{141, 7}_2 c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ p_846 ∨ -b^{141, 7}_1 c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ p_846 ∨ -b^{141, 7}_0 c in DIMACS: 20645 20646 -20647 846 -20648 0 20645 20646 -20647 846 -20649 0 20645 20646 -20647 846 -20650 0 c 0-1 --> -1 c (-b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ -b^{141, 6}_0 ∧ -p_846) -> ( b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ b^{141, 7}_0) c in CNF: c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ p_846 ∨ b^{141, 7}_2 c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ p_846 ∨ -b^{141, 7}_1 c b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ p_846 ∨ b^{141, 7}_0 c in DIMACS: 20645 20646 20647 846 20648 0 20645 20646 20647 846 -20649 0 20645 20646 20647 846 20650 0 c -1-1 --> -2 c ( b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ b^{141, 6}_0 ∧ -p_846) -> ( b^{141, 7}_2 ∧ b^{141, 7}_1 ∧ -b^{141, 7}_0) c in CNF: c -b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ p_846 ∨ b^{141, 7}_2 c -b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ p_846 ∨ b^{141, 7}_1 c -b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ p_846 ∨ -b^{141, 7}_0 c in DIMACS: -20645 20646 -20647 846 20648 0 -20645 20646 -20647 846 20649 0 -20645 20646 -20647 846 -20650 0 c -2-1 --> break c ( b^{141, 6}_2 ∧ b^{141, 6}_1 ∧ -b^{141, 6}_0 ∧ -p_846) -> break c in CNF: c -b^{141, 6}_2 ∨ -b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ p_846 ∨ break c in DIMACS: -20645 -20646 20647 846 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{141, 6}_2 ∧ -b^{141, 6}_1 ∧ -b^{141, 6}_0 ∧ true) c in CNF: c -b^{141, 6}_2 ∨ b^{141, 6}_1 ∨ b^{141, 6}_0 ∨ false c in DIMACS: -20645 20646 20647 0 c 3 does not represent an automaton state. c -(-b^{141, 6}_2 ∧ b^{141, 6}_1 ∧ b^{141, 6}_0 ∧ true) c in CNF: c b^{141, 6}_2 ∨ -b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ false c in DIMACS: 20645 -20646 -20647 0 c -3 does not represent an automaton state. c -( b^{141, 6}_2 ∧ b^{141, 6}_1 ∧ b^{141, 6}_0 ∧ true) c in CNF: c -b^{141, 6}_2 ∨ -b^{141, 6}_1 ∨ -b^{141, 6}_0 ∨ false c in DIMACS: -20645 -20646 -20647 0 c i = 7 c -2+1 --> -1 c ( b^{141, 7}_2 ∧ b^{141, 7}_1 ∧ -b^{141, 7}_0 ∧ p_987) -> ( b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ b^{141, 8}_0) c in CNF: c -b^{141, 7}_2 ∨ -b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ -p_987 ∨ b^{141, 8}_2 c -b^{141, 7}_2 ∨ -b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ -p_987 ∨ -b^{141, 8}_1 c -b^{141, 7}_2 ∨ -b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ -p_987 ∨ b^{141, 8}_0 c in DIMACS: -20648 -20649 20650 -987 20651 0 -20648 -20649 20650 -987 -20652 0 -20648 -20649 20650 -987 20653 0 c -1+1 --> 0 c ( b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ b^{141, 7}_0 ∧ p_987) -> (-b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ -b^{141, 8}_0) c in CNF: c -b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ -p_987 ∨ -b^{141, 8}_2 c -b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ -p_987 ∨ -b^{141, 8}_1 c -b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ -p_987 ∨ -b^{141, 8}_0 c in DIMACS: -20648 20649 -20650 -987 -20651 0 -20648 20649 -20650 -987 -20652 0 -20648 20649 -20650 -987 -20653 0 c 0+1 --> 1 c (-b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ -b^{141, 7}_0 ∧ p_987) -> (-b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ b^{141, 8}_0) c in CNF: c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ -p_987 ∨ -b^{141, 8}_2 c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ -p_987 ∨ -b^{141, 8}_1 c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ -p_987 ∨ b^{141, 8}_0 c in DIMACS: 20648 20649 20650 -987 -20651 0 20648 20649 20650 -987 -20652 0 20648 20649 20650 -987 20653 0 c 1+1 --> 2 c (-b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ b^{141, 7}_0 ∧ p_987) -> (-b^{141, 8}_2 ∧ b^{141, 8}_1 ∧ -b^{141, 8}_0) c in CNF: c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ -p_987 ∨ -b^{141, 8}_2 c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ -p_987 ∨ b^{141, 8}_1 c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ -p_987 ∨ -b^{141, 8}_0 c in DIMACS: 20648 20649 -20650 -987 -20651 0 20648 20649 -20650 -987 20652 0 20648 20649 -20650 -987 -20653 0 c 2+1 --> break c (-b^{141, 7}_2 ∧ b^{141, 7}_1 ∧ -b^{141, 7}_0 ∧ p_987) -> break c in CNF: c b^{141, 7}_2 ∨ -b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ -p_987 ∨ break c in DIMACS: 20648 -20649 20650 -987 1162 0 c 2-1 --> 1 c (-b^{141, 7}_2 ∧ b^{141, 7}_1 ∧ -b^{141, 7}_0 ∧ -p_987) -> (-b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ b^{141, 8}_0) c in CNF: c b^{141, 7}_2 ∨ -b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ p_987 ∨ -b^{141, 8}_2 c b^{141, 7}_2 ∨ -b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ p_987 ∨ -b^{141, 8}_1 c b^{141, 7}_2 ∨ -b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ p_987 ∨ b^{141, 8}_0 c in DIMACS: 20648 -20649 20650 987 -20651 0 20648 -20649 20650 987 -20652 0 20648 -20649 20650 987 20653 0 c 1-1 --> 0 c (-b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ b^{141, 7}_0 ∧ -p_987) -> (-b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ -b^{141, 8}_0) c in CNF: c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ p_987 ∨ -b^{141, 8}_2 c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ p_987 ∨ -b^{141, 8}_1 c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ p_987 ∨ -b^{141, 8}_0 c in DIMACS: 20648 20649 -20650 987 -20651 0 20648 20649 -20650 987 -20652 0 20648 20649 -20650 987 -20653 0 c 0-1 --> -1 c (-b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ -b^{141, 7}_0 ∧ -p_987) -> ( b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ b^{141, 8}_0) c in CNF: c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ p_987 ∨ b^{141, 8}_2 c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ p_987 ∨ -b^{141, 8}_1 c b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ p_987 ∨ b^{141, 8}_0 c in DIMACS: 20648 20649 20650 987 20651 0 20648 20649 20650 987 -20652 0 20648 20649 20650 987 20653 0 c -1-1 --> -2 c ( b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ b^{141, 7}_0 ∧ -p_987) -> ( b^{141, 8}_2 ∧ b^{141, 8}_1 ∧ -b^{141, 8}_0) c in CNF: c -b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ p_987 ∨ b^{141, 8}_2 c -b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ p_987 ∨ b^{141, 8}_1 c -b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ p_987 ∨ -b^{141, 8}_0 c in DIMACS: -20648 20649 -20650 987 20651 0 -20648 20649 -20650 987 20652 0 -20648 20649 -20650 987 -20653 0 c -2-1 --> break c ( b^{141, 7}_2 ∧ b^{141, 7}_1 ∧ -b^{141, 7}_0 ∧ -p_987) -> break c in CNF: c -b^{141, 7}_2 ∨ -b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ p_987 ∨ break c in DIMACS: -20648 -20649 20650 987 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{141, 7}_2 ∧ -b^{141, 7}_1 ∧ -b^{141, 7}_0 ∧ true) c in CNF: c -b^{141, 7}_2 ∨ b^{141, 7}_1 ∨ b^{141, 7}_0 ∨ false c in DIMACS: -20648 20649 20650 0 c 3 does not represent an automaton state. c -(-b^{141, 7}_2 ∧ b^{141, 7}_1 ∧ b^{141, 7}_0 ∧ true) c in CNF: c b^{141, 7}_2 ∨ -b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ false c in DIMACS: 20648 -20649 -20650 0 c -3 does not represent an automaton state. c -( b^{141, 7}_2 ∧ b^{141, 7}_1 ∧ b^{141, 7}_0 ∧ true) c in CNF: c -b^{141, 7}_2 ∨ -b^{141, 7}_1 ∨ -b^{141, 7}_0 ∨ false c in DIMACS: -20648 -20649 -20650 0 c i = 8 c -2+1 --> -1 c ( b^{141, 8}_2 ∧ b^{141, 8}_1 ∧ -b^{141, 8}_0 ∧ p_1128) -> ( b^{141, 9}_2 ∧ -b^{141, 9}_1 ∧ b^{141, 9}_0) c in CNF: c -b^{141, 8}_2 ∨ -b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ -p_1128 ∨ b^{141, 9}_2 c -b^{141, 8}_2 ∨ -b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ -p_1128 ∨ -b^{141, 9}_1 c -b^{141, 8}_2 ∨ -b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ -p_1128 ∨ b^{141, 9}_0 c in DIMACS: -20651 -20652 20653 -1128 20654 0 -20651 -20652 20653 -1128 -20655 0 -20651 -20652 20653 -1128 20656 0 c -1+1 --> 0 c ( b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ b^{141, 8}_0 ∧ p_1128) -> (-b^{141, 9}_2 ∧ -b^{141, 9}_1 ∧ -b^{141, 9}_0) c in CNF: c -b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ -p_1128 ∨ -b^{141, 9}_2 c -b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ -p_1128 ∨ -b^{141, 9}_1 c -b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ -p_1128 ∨ -b^{141, 9}_0 c in DIMACS: -20651 20652 -20653 -1128 -20654 0 -20651 20652 -20653 -1128 -20655 0 -20651 20652 -20653 -1128 -20656 0 c 0+1 --> 1 c (-b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ -b^{141, 8}_0 ∧ p_1128) -> (-b^{141, 9}_2 ∧ -b^{141, 9}_1 ∧ b^{141, 9}_0) c in CNF: c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ -p_1128 ∨ -b^{141, 9}_2 c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ -p_1128 ∨ -b^{141, 9}_1 c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ -p_1128 ∨ b^{141, 9}_0 c in DIMACS: 20651 20652 20653 -1128 -20654 0 20651 20652 20653 -1128 -20655 0 20651 20652 20653 -1128 20656 0 c 1+1 --> 2 c (-b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ b^{141, 8}_0 ∧ p_1128) -> (-b^{141, 9}_2 ∧ b^{141, 9}_1 ∧ -b^{141, 9}_0) c in CNF: c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ -p_1128 ∨ -b^{141, 9}_2 c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ -p_1128 ∨ b^{141, 9}_1 c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ -p_1128 ∨ -b^{141, 9}_0 c in DIMACS: 20651 20652 -20653 -1128 -20654 0 20651 20652 -20653 -1128 20655 0 20651 20652 -20653 -1128 -20656 0 c 2+1 --> break c (-b^{141, 8}_2 ∧ b^{141, 8}_1 ∧ -b^{141, 8}_0 ∧ p_1128) -> break c in CNF: c b^{141, 8}_2 ∨ -b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ -p_1128 ∨ break c in DIMACS: 20651 -20652 20653 -1128 1162 0 c 2-1 --> 1 c (-b^{141, 8}_2 ∧ b^{141, 8}_1 ∧ -b^{141, 8}_0 ∧ -p_1128) -> (-b^{141, 9}_2 ∧ -b^{141, 9}_1 ∧ b^{141, 9}_0) c in CNF: c b^{141, 8}_2 ∨ -b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ p_1128 ∨ -b^{141, 9}_2 c b^{141, 8}_2 ∨ -b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ p_1128 ∨ -b^{141, 9}_1 c b^{141, 8}_2 ∨ -b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ p_1128 ∨ b^{141, 9}_0 c in DIMACS: 20651 -20652 20653 1128 -20654 0 20651 -20652 20653 1128 -20655 0 20651 -20652 20653 1128 20656 0 c 1-1 --> 0 c (-b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ b^{141, 8}_0 ∧ -p_1128) -> (-b^{141, 9}_2 ∧ -b^{141, 9}_1 ∧ -b^{141, 9}_0) c in CNF: c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ p_1128 ∨ -b^{141, 9}_2 c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ p_1128 ∨ -b^{141, 9}_1 c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ p_1128 ∨ -b^{141, 9}_0 c in DIMACS: 20651 20652 -20653 1128 -20654 0 20651 20652 -20653 1128 -20655 0 20651 20652 -20653 1128 -20656 0 c 0-1 --> -1 c (-b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ -b^{141, 8}_0 ∧ -p_1128) -> ( b^{141, 9}_2 ∧ -b^{141, 9}_1 ∧ b^{141, 9}_0) c in CNF: c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ p_1128 ∨ b^{141, 9}_2 c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ p_1128 ∨ -b^{141, 9}_1 c b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ p_1128 ∨ b^{141, 9}_0 c in DIMACS: 20651 20652 20653 1128 20654 0 20651 20652 20653 1128 -20655 0 20651 20652 20653 1128 20656 0 c -1-1 --> -2 c ( b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ b^{141, 8}_0 ∧ -p_1128) -> ( b^{141, 9}_2 ∧ b^{141, 9}_1 ∧ -b^{141, 9}_0) c in CNF: c -b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ p_1128 ∨ b^{141, 9}_2 c -b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ p_1128 ∨ b^{141, 9}_1 c -b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ p_1128 ∨ -b^{141, 9}_0 c in DIMACS: -20651 20652 -20653 1128 20654 0 -20651 20652 -20653 1128 20655 0 -20651 20652 -20653 1128 -20656 0 c -2-1 --> break c ( b^{141, 8}_2 ∧ b^{141, 8}_1 ∧ -b^{141, 8}_0 ∧ -p_1128) -> break c in CNF: c -b^{141, 8}_2 ∨ -b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ p_1128 ∨ break c in DIMACS: -20651 -20652 20653 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{141, 8}_2 ∧ -b^{141, 8}_1 ∧ -b^{141, 8}_0 ∧ true) c in CNF: c -b^{141, 8}_2 ∨ b^{141, 8}_1 ∨ b^{141, 8}_0 ∨ false c in DIMACS: -20651 20652 20653 0 c 3 does not represent an automaton state. c -(-b^{141, 8}_2 ∧ b^{141, 8}_1 ∧ b^{141, 8}_0 ∧ true) c in CNF: c b^{141, 8}_2 ∨ -b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ false c in DIMACS: 20651 -20652 -20653 0 c -3 does not represent an automaton state. c -( b^{141, 8}_2 ∧ b^{141, 8}_1 ∧ b^{141, 8}_0 ∧ true) c in CNF: c -b^{141, 8}_2 ∨ -b^{141, 8}_1 ∨ -b^{141, 8}_0 ∨ false c in DIMACS: -20651 -20652 -20653 0 c INIT for k = 142 c -b^{142, 1}_2 c -b^{142, 1}_1 c -b^{142, 1}_0 c in DIMACS: -20657 0 -20658 0 -20659 0 c Transitions for k = 142 c i = 1 c -2+1 --> -1 c ( b^{142, 1}_2 ∧ b^{142, 1}_1 ∧ -b^{142, 1}_0 ∧ p_142) -> ( b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ b^{142, 2}_0) c in CNF: c -b^{142, 1}_2 ∨ -b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ -p_142 ∨ b^{142, 2}_2 c -b^{142, 1}_2 ∨ -b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ -p_142 ∨ -b^{142, 2}_1 c -b^{142, 1}_2 ∨ -b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ -p_142 ∨ b^{142, 2}_0 c in DIMACS: -20657 -20658 20659 -142 20660 0 -20657 -20658 20659 -142 -20661 0 -20657 -20658 20659 -142 20662 0 c -1+1 --> 0 c ( b^{142, 1}_2 ∧ -b^{142, 1}_1 ∧ b^{142, 1}_0 ∧ p_142) -> (-b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ -b^{142, 2}_0) c in CNF: c -b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ -p_142 ∨ -b^{142, 2}_2 c -b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ -p_142 ∨ -b^{142, 2}_1 c -b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ -p_142 ∨ -b^{142, 2}_0 c in DIMACS: -20657 20658 -20659 -142 -20660 0 -20657 20658 -20659 -142 -20661 0 -20657 20658 -20659 -142 -20662 0 c 0+1 --> 1 c (-b^{142, 1}_2 ∧ -b^{142, 1}_1 ∧ -b^{142, 1}_0 ∧ p_142) -> (-b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ b^{142, 2}_0) c in CNF: c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ -p_142 ∨ -b^{142, 2}_2 c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ -p_142 ∨ -b^{142, 2}_1 c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ -p_142 ∨ b^{142, 2}_0 c in DIMACS: 20657 20658 20659 -142 -20660 0 20657 20658 20659 -142 -20661 0 20657 20658 20659 -142 20662 0 c 1+1 --> 2 c (-b^{142, 1}_2 ∧ -b^{142, 1}_1 ∧ b^{142, 1}_0 ∧ p_142) -> (-b^{142, 2}_2 ∧ b^{142, 2}_1 ∧ -b^{142, 2}_0) c in CNF: c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ -p_142 ∨ -b^{142, 2}_2 c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ -p_142 ∨ b^{142, 2}_1 c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ -p_142 ∨ -b^{142, 2}_0 c in DIMACS: 20657 20658 -20659 -142 -20660 0 20657 20658 -20659 -142 20661 0 20657 20658 -20659 -142 -20662 0 c 2+1 --> break c (-b^{142, 1}_2 ∧ b^{142, 1}_1 ∧ -b^{142, 1}_0 ∧ p_142) -> break c in CNF: c b^{142, 1}_2 ∨ -b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ -p_142 ∨ break c in DIMACS: 20657 -20658 20659 -142 1162 0 c 2-1 --> 1 c (-b^{142, 1}_2 ∧ b^{142, 1}_1 ∧ -b^{142, 1}_0 ∧ -p_142) -> (-b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ b^{142, 2}_0) c in CNF: c b^{142, 1}_2 ∨ -b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ p_142 ∨ -b^{142, 2}_2 c b^{142, 1}_2 ∨ -b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ p_142 ∨ -b^{142, 2}_1 c b^{142, 1}_2 ∨ -b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ p_142 ∨ b^{142, 2}_0 c in DIMACS: 20657 -20658 20659 142 -20660 0 20657 -20658 20659 142 -20661 0 20657 -20658 20659 142 20662 0 c 1-1 --> 0 c (-b^{142, 1}_2 ∧ -b^{142, 1}_1 ∧ b^{142, 1}_0 ∧ -p_142) -> (-b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ -b^{142, 2}_0) c in CNF: c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ p_142 ∨ -b^{142, 2}_2 c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ p_142 ∨ -b^{142, 2}_1 c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ p_142 ∨ -b^{142, 2}_0 c in DIMACS: 20657 20658 -20659 142 -20660 0 20657 20658 -20659 142 -20661 0 20657 20658 -20659 142 -20662 0 c 0-1 --> -1 c (-b^{142, 1}_2 ∧ -b^{142, 1}_1 ∧ -b^{142, 1}_0 ∧ -p_142) -> ( b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ b^{142, 2}_0) c in CNF: c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ p_142 ∨ b^{142, 2}_2 c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ p_142 ∨ -b^{142, 2}_1 c b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ p_142 ∨ b^{142, 2}_0 c in DIMACS: 20657 20658 20659 142 20660 0 20657 20658 20659 142 -20661 0 20657 20658 20659 142 20662 0 c -1-1 --> -2 c ( b^{142, 1}_2 ∧ -b^{142, 1}_1 ∧ b^{142, 1}_0 ∧ -p_142) -> ( b^{142, 2}_2 ∧ b^{142, 2}_1 ∧ -b^{142, 2}_0) c in CNF: c -b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ p_142 ∨ b^{142, 2}_2 c -b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ p_142 ∨ b^{142, 2}_1 c -b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ p_142 ∨ -b^{142, 2}_0 c in DIMACS: -20657 20658 -20659 142 20660 0 -20657 20658 -20659 142 20661 0 -20657 20658 -20659 142 -20662 0 c -2-1 --> break c ( b^{142, 1}_2 ∧ b^{142, 1}_1 ∧ -b^{142, 1}_0 ∧ -p_142) -> break c in CNF: c -b^{142, 1}_2 ∨ -b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ p_142 ∨ break c in DIMACS: -20657 -20658 20659 142 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{142, 1}_2 ∧ -b^{142, 1}_1 ∧ -b^{142, 1}_0 ∧ true) c in CNF: c -b^{142, 1}_2 ∨ b^{142, 1}_1 ∨ b^{142, 1}_0 ∨ false c in DIMACS: -20657 20658 20659 0 c 3 does not represent an automaton state. c -(-b^{142, 1}_2 ∧ b^{142, 1}_1 ∧ b^{142, 1}_0 ∧ true) c in CNF: c b^{142, 1}_2 ∨ -b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ false c in DIMACS: 20657 -20658 -20659 0 c -3 does not represent an automaton state. c -( b^{142, 1}_2 ∧ b^{142, 1}_1 ∧ b^{142, 1}_0 ∧ true) c in CNF: c -b^{142, 1}_2 ∨ -b^{142, 1}_1 ∨ -b^{142, 1}_0 ∨ false c in DIMACS: -20657 -20658 -20659 0 c i = 2 c -2+1 --> -1 c ( b^{142, 2}_2 ∧ b^{142, 2}_1 ∧ -b^{142, 2}_0 ∧ p_284) -> ( b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ b^{142, 3}_0) c in CNF: c -b^{142, 2}_2 ∨ -b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ -p_284 ∨ b^{142, 3}_2 c -b^{142, 2}_2 ∨ -b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ -p_284 ∨ -b^{142, 3}_1 c -b^{142, 2}_2 ∨ -b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ -p_284 ∨ b^{142, 3}_0 c in DIMACS: -20660 -20661 20662 -284 20663 0 -20660 -20661 20662 -284 -20664 0 -20660 -20661 20662 -284 20665 0 c -1+1 --> 0 c ( b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ b^{142, 2}_0 ∧ p_284) -> (-b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ -b^{142, 3}_0) c in CNF: c -b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ -p_284 ∨ -b^{142, 3}_2 c -b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ -p_284 ∨ -b^{142, 3}_1 c -b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ -p_284 ∨ -b^{142, 3}_0 c in DIMACS: -20660 20661 -20662 -284 -20663 0 -20660 20661 -20662 -284 -20664 0 -20660 20661 -20662 -284 -20665 0 c 0+1 --> 1 c (-b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ -b^{142, 2}_0 ∧ p_284) -> (-b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ b^{142, 3}_0) c in CNF: c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ -p_284 ∨ -b^{142, 3}_2 c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ -p_284 ∨ -b^{142, 3}_1 c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ -p_284 ∨ b^{142, 3}_0 c in DIMACS: 20660 20661 20662 -284 -20663 0 20660 20661 20662 -284 -20664 0 20660 20661 20662 -284 20665 0 c 1+1 --> 2 c (-b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ b^{142, 2}_0 ∧ p_284) -> (-b^{142, 3}_2 ∧ b^{142, 3}_1 ∧ -b^{142, 3}_0) c in CNF: c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ -p_284 ∨ -b^{142, 3}_2 c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ -p_284 ∨ b^{142, 3}_1 c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ -p_284 ∨ -b^{142, 3}_0 c in DIMACS: 20660 20661 -20662 -284 -20663 0 20660 20661 -20662 -284 20664 0 20660 20661 -20662 -284 -20665 0 c 2+1 --> break c (-b^{142, 2}_2 ∧ b^{142, 2}_1 ∧ -b^{142, 2}_0 ∧ p_284) -> break c in CNF: c b^{142, 2}_2 ∨ -b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ -p_284 ∨ break c in DIMACS: 20660 -20661 20662 -284 1162 0 c 2-1 --> 1 c (-b^{142, 2}_2 ∧ b^{142, 2}_1 ∧ -b^{142, 2}_0 ∧ -p_284) -> (-b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ b^{142, 3}_0) c in CNF: c b^{142, 2}_2 ∨ -b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ p_284 ∨ -b^{142, 3}_2 c b^{142, 2}_2 ∨ -b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ p_284 ∨ -b^{142, 3}_1 c b^{142, 2}_2 ∨ -b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ p_284 ∨ b^{142, 3}_0 c in DIMACS: 20660 -20661 20662 284 -20663 0 20660 -20661 20662 284 -20664 0 20660 -20661 20662 284 20665 0 c 1-1 --> 0 c (-b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ b^{142, 2}_0 ∧ -p_284) -> (-b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ -b^{142, 3}_0) c in CNF: c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ p_284 ∨ -b^{142, 3}_2 c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ p_284 ∨ -b^{142, 3}_1 c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ p_284 ∨ -b^{142, 3}_0 c in DIMACS: 20660 20661 -20662 284 -20663 0 20660 20661 -20662 284 -20664 0 20660 20661 -20662 284 -20665 0 c 0-1 --> -1 c (-b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ -b^{142, 2}_0 ∧ -p_284) -> ( b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ b^{142, 3}_0) c in CNF: c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ p_284 ∨ b^{142, 3}_2 c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ p_284 ∨ -b^{142, 3}_1 c b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ p_284 ∨ b^{142, 3}_0 c in DIMACS: 20660 20661 20662 284 20663 0 20660 20661 20662 284 -20664 0 20660 20661 20662 284 20665 0 c -1-1 --> -2 c ( b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ b^{142, 2}_0 ∧ -p_284) -> ( b^{142, 3}_2 ∧ b^{142, 3}_1 ∧ -b^{142, 3}_0) c in CNF: c -b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ p_284 ∨ b^{142, 3}_2 c -b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ p_284 ∨ b^{142, 3}_1 c -b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ p_284 ∨ -b^{142, 3}_0 c in DIMACS: -20660 20661 -20662 284 20663 0 -20660 20661 -20662 284 20664 0 -20660 20661 -20662 284 -20665 0 c -2-1 --> break c ( b^{142, 2}_2 ∧ b^{142, 2}_1 ∧ -b^{142, 2}_0 ∧ -p_284) -> break c in CNF: c -b^{142, 2}_2 ∨ -b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ p_284 ∨ break c in DIMACS: -20660 -20661 20662 284 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{142, 2}_2 ∧ -b^{142, 2}_1 ∧ -b^{142, 2}_0 ∧ true) c in CNF: c -b^{142, 2}_2 ∨ b^{142, 2}_1 ∨ b^{142, 2}_0 ∨ false c in DIMACS: -20660 20661 20662 0 c 3 does not represent an automaton state. c -(-b^{142, 2}_2 ∧ b^{142, 2}_1 ∧ b^{142, 2}_0 ∧ true) c in CNF: c b^{142, 2}_2 ∨ -b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ false c in DIMACS: 20660 -20661 -20662 0 c -3 does not represent an automaton state. c -( b^{142, 2}_2 ∧ b^{142, 2}_1 ∧ b^{142, 2}_0 ∧ true) c in CNF: c -b^{142, 2}_2 ∨ -b^{142, 2}_1 ∨ -b^{142, 2}_0 ∨ false c in DIMACS: -20660 -20661 -20662 0 c i = 3 c -2+1 --> -1 c ( b^{142, 3}_2 ∧ b^{142, 3}_1 ∧ -b^{142, 3}_0 ∧ p_426) -> ( b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ b^{142, 4}_0) c in CNF: c -b^{142, 3}_2 ∨ -b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ -p_426 ∨ b^{142, 4}_2 c -b^{142, 3}_2 ∨ -b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ -p_426 ∨ -b^{142, 4}_1 c -b^{142, 3}_2 ∨ -b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ -p_426 ∨ b^{142, 4}_0 c in DIMACS: -20663 -20664 20665 -426 20666 0 -20663 -20664 20665 -426 -20667 0 -20663 -20664 20665 -426 20668 0 c -1+1 --> 0 c ( b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ b^{142, 3}_0 ∧ p_426) -> (-b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ -b^{142, 4}_0) c in CNF: c -b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ -p_426 ∨ -b^{142, 4}_2 c -b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ -p_426 ∨ -b^{142, 4}_1 c -b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ -p_426 ∨ -b^{142, 4}_0 c in DIMACS: -20663 20664 -20665 -426 -20666 0 -20663 20664 -20665 -426 -20667 0 -20663 20664 -20665 -426 -20668 0 c 0+1 --> 1 c (-b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ -b^{142, 3}_0 ∧ p_426) -> (-b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ b^{142, 4}_0) c in CNF: c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ -p_426 ∨ -b^{142, 4}_2 c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ -p_426 ∨ -b^{142, 4}_1 c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ -p_426 ∨ b^{142, 4}_0 c in DIMACS: 20663 20664 20665 -426 -20666 0 20663 20664 20665 -426 -20667 0 20663 20664 20665 -426 20668 0 c 1+1 --> 2 c (-b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ b^{142, 3}_0 ∧ p_426) -> (-b^{142, 4}_2 ∧ b^{142, 4}_1 ∧ -b^{142, 4}_0) c in CNF: c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ -p_426 ∨ -b^{142, 4}_2 c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ -p_426 ∨ b^{142, 4}_1 c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ -p_426 ∨ -b^{142, 4}_0 c in DIMACS: 20663 20664 -20665 -426 -20666 0 20663 20664 -20665 -426 20667 0 20663 20664 -20665 -426 -20668 0 c 2+1 --> break c (-b^{142, 3}_2 ∧ b^{142, 3}_1 ∧ -b^{142, 3}_0 ∧ p_426) -> break c in CNF: c b^{142, 3}_2 ∨ -b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ -p_426 ∨ break c in DIMACS: 20663 -20664 20665 -426 1162 0 c 2-1 --> 1 c (-b^{142, 3}_2 ∧ b^{142, 3}_1 ∧ -b^{142, 3}_0 ∧ -p_426) -> (-b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ b^{142, 4}_0) c in CNF: c b^{142, 3}_2 ∨ -b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ p_426 ∨ -b^{142, 4}_2 c b^{142, 3}_2 ∨ -b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ p_426 ∨ -b^{142, 4}_1 c b^{142, 3}_2 ∨ -b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ p_426 ∨ b^{142, 4}_0 c in DIMACS: 20663 -20664 20665 426 -20666 0 20663 -20664 20665 426 -20667 0 20663 -20664 20665 426 20668 0 c 1-1 --> 0 c (-b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ b^{142, 3}_0 ∧ -p_426) -> (-b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ -b^{142, 4}_0) c in CNF: c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ p_426 ∨ -b^{142, 4}_2 c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ p_426 ∨ -b^{142, 4}_1 c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ p_426 ∨ -b^{142, 4}_0 c in DIMACS: 20663 20664 -20665 426 -20666 0 20663 20664 -20665 426 -20667 0 20663 20664 -20665 426 -20668 0 c 0-1 --> -1 c (-b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ -b^{142, 3}_0 ∧ -p_426) -> ( b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ b^{142, 4}_0) c in CNF: c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ p_426 ∨ b^{142, 4}_2 c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ p_426 ∨ -b^{142, 4}_1 c b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ p_426 ∨ b^{142, 4}_0 c in DIMACS: 20663 20664 20665 426 20666 0 20663 20664 20665 426 -20667 0 20663 20664 20665 426 20668 0 c -1-1 --> -2 c ( b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ b^{142, 3}_0 ∧ -p_426) -> ( b^{142, 4}_2 ∧ b^{142, 4}_1 ∧ -b^{142, 4}_0) c in CNF: c -b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ p_426 ∨ b^{142, 4}_2 c -b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ p_426 ∨ b^{142, 4}_1 c -b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ p_426 ∨ -b^{142, 4}_0 c in DIMACS: -20663 20664 -20665 426 20666 0 -20663 20664 -20665 426 20667 0 -20663 20664 -20665 426 -20668 0 c -2-1 --> break c ( b^{142, 3}_2 ∧ b^{142, 3}_1 ∧ -b^{142, 3}_0 ∧ -p_426) -> break c in CNF: c -b^{142, 3}_2 ∨ -b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ p_426 ∨ break c in DIMACS: -20663 -20664 20665 426 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{142, 3}_2 ∧ -b^{142, 3}_1 ∧ -b^{142, 3}_0 ∧ true) c in CNF: c -b^{142, 3}_2 ∨ b^{142, 3}_1 ∨ b^{142, 3}_0 ∨ false c in DIMACS: -20663 20664 20665 0 c 3 does not represent an automaton state. c -(-b^{142, 3}_2 ∧ b^{142, 3}_1 ∧ b^{142, 3}_0 ∧ true) c in CNF: c b^{142, 3}_2 ∨ -b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ false c in DIMACS: 20663 -20664 -20665 0 c -3 does not represent an automaton state. c -( b^{142, 3}_2 ∧ b^{142, 3}_1 ∧ b^{142, 3}_0 ∧ true) c in CNF: c -b^{142, 3}_2 ∨ -b^{142, 3}_1 ∨ -b^{142, 3}_0 ∨ false c in DIMACS: -20663 -20664 -20665 0 c i = 4 c -2+1 --> -1 c ( b^{142, 4}_2 ∧ b^{142, 4}_1 ∧ -b^{142, 4}_0 ∧ p_568) -> ( b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ b^{142, 5}_0) c in CNF: c -b^{142, 4}_2 ∨ -b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ -p_568 ∨ b^{142, 5}_2 c -b^{142, 4}_2 ∨ -b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ -p_568 ∨ -b^{142, 5}_1 c -b^{142, 4}_2 ∨ -b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ -p_568 ∨ b^{142, 5}_0 c in DIMACS: -20666 -20667 20668 -568 20669 0 -20666 -20667 20668 -568 -20670 0 -20666 -20667 20668 -568 20671 0 c -1+1 --> 0 c ( b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ b^{142, 4}_0 ∧ p_568) -> (-b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ -b^{142, 5}_0) c in CNF: c -b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ -p_568 ∨ -b^{142, 5}_2 c -b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ -p_568 ∨ -b^{142, 5}_1 c -b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ -p_568 ∨ -b^{142, 5}_0 c in DIMACS: -20666 20667 -20668 -568 -20669 0 -20666 20667 -20668 -568 -20670 0 -20666 20667 -20668 -568 -20671 0 c 0+1 --> 1 c (-b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ -b^{142, 4}_0 ∧ p_568) -> (-b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ b^{142, 5}_0) c in CNF: c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ -p_568 ∨ -b^{142, 5}_2 c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ -p_568 ∨ -b^{142, 5}_1 c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ -p_568 ∨ b^{142, 5}_0 c in DIMACS: 20666 20667 20668 -568 -20669 0 20666 20667 20668 -568 -20670 0 20666 20667 20668 -568 20671 0 c 1+1 --> 2 c (-b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ b^{142, 4}_0 ∧ p_568) -> (-b^{142, 5}_2 ∧ b^{142, 5}_1 ∧ -b^{142, 5}_0) c in CNF: c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ -p_568 ∨ -b^{142, 5}_2 c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ -p_568 ∨ b^{142, 5}_1 c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ -p_568 ∨ -b^{142, 5}_0 c in DIMACS: 20666 20667 -20668 -568 -20669 0 20666 20667 -20668 -568 20670 0 20666 20667 -20668 -568 -20671 0 c 2+1 --> break c (-b^{142, 4}_2 ∧ b^{142, 4}_1 ∧ -b^{142, 4}_0 ∧ p_568) -> break c in CNF: c b^{142, 4}_2 ∨ -b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ -p_568 ∨ break c in DIMACS: 20666 -20667 20668 -568 1162 0 c 2-1 --> 1 c (-b^{142, 4}_2 ∧ b^{142, 4}_1 ∧ -b^{142, 4}_0 ∧ -p_568) -> (-b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ b^{142, 5}_0) c in CNF: c b^{142, 4}_2 ∨ -b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ p_568 ∨ -b^{142, 5}_2 c b^{142, 4}_2 ∨ -b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ p_568 ∨ -b^{142, 5}_1 c b^{142, 4}_2 ∨ -b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ p_568 ∨ b^{142, 5}_0 c in DIMACS: 20666 -20667 20668 568 -20669 0 20666 -20667 20668 568 -20670 0 20666 -20667 20668 568 20671 0 c 1-1 --> 0 c (-b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ b^{142, 4}_0 ∧ -p_568) -> (-b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ -b^{142, 5}_0) c in CNF: c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ p_568 ∨ -b^{142, 5}_2 c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ p_568 ∨ -b^{142, 5}_1 c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ p_568 ∨ -b^{142, 5}_0 c in DIMACS: 20666 20667 -20668 568 -20669 0 20666 20667 -20668 568 -20670 0 20666 20667 -20668 568 -20671 0 c 0-1 --> -1 c (-b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ -b^{142, 4}_0 ∧ -p_568) -> ( b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ b^{142, 5}_0) c in CNF: c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ p_568 ∨ b^{142, 5}_2 c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ p_568 ∨ -b^{142, 5}_1 c b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ p_568 ∨ b^{142, 5}_0 c in DIMACS: 20666 20667 20668 568 20669 0 20666 20667 20668 568 -20670 0 20666 20667 20668 568 20671 0 c -1-1 --> -2 c ( b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ b^{142, 4}_0 ∧ -p_568) -> ( b^{142, 5}_2 ∧ b^{142, 5}_1 ∧ -b^{142, 5}_0) c in CNF: c -b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ p_568 ∨ b^{142, 5}_2 c -b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ p_568 ∨ b^{142, 5}_1 c -b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ p_568 ∨ -b^{142, 5}_0 c in DIMACS: -20666 20667 -20668 568 20669 0 -20666 20667 -20668 568 20670 0 -20666 20667 -20668 568 -20671 0 c -2-1 --> break c ( b^{142, 4}_2 ∧ b^{142, 4}_1 ∧ -b^{142, 4}_0 ∧ -p_568) -> break c in CNF: c -b^{142, 4}_2 ∨ -b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ p_568 ∨ break c in DIMACS: -20666 -20667 20668 568 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{142, 4}_2 ∧ -b^{142, 4}_1 ∧ -b^{142, 4}_0 ∧ true) c in CNF: c -b^{142, 4}_2 ∨ b^{142, 4}_1 ∨ b^{142, 4}_0 ∨ false c in DIMACS: -20666 20667 20668 0 c 3 does not represent an automaton state. c -(-b^{142, 4}_2 ∧ b^{142, 4}_1 ∧ b^{142, 4}_0 ∧ true) c in CNF: c b^{142, 4}_2 ∨ -b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ false c in DIMACS: 20666 -20667 -20668 0 c -3 does not represent an automaton state. c -( b^{142, 4}_2 ∧ b^{142, 4}_1 ∧ b^{142, 4}_0 ∧ true) c in CNF: c -b^{142, 4}_2 ∨ -b^{142, 4}_1 ∨ -b^{142, 4}_0 ∨ false c in DIMACS: -20666 -20667 -20668 0 c i = 5 c -2+1 --> -1 c ( b^{142, 5}_2 ∧ b^{142, 5}_1 ∧ -b^{142, 5}_0 ∧ p_710) -> ( b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ b^{142, 6}_0) c in CNF: c -b^{142, 5}_2 ∨ -b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ -p_710 ∨ b^{142, 6}_2 c -b^{142, 5}_2 ∨ -b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ -p_710 ∨ -b^{142, 6}_1 c -b^{142, 5}_2 ∨ -b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ -p_710 ∨ b^{142, 6}_0 c in DIMACS: -20669 -20670 20671 -710 20672 0 -20669 -20670 20671 -710 -20673 0 -20669 -20670 20671 -710 20674 0 c -1+1 --> 0 c ( b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ b^{142, 5}_0 ∧ p_710) -> (-b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ -b^{142, 6}_0) c in CNF: c -b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ -p_710 ∨ -b^{142, 6}_2 c -b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ -p_710 ∨ -b^{142, 6}_1 c -b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ -p_710 ∨ -b^{142, 6}_0 c in DIMACS: -20669 20670 -20671 -710 -20672 0 -20669 20670 -20671 -710 -20673 0 -20669 20670 -20671 -710 -20674 0 c 0+1 --> 1 c (-b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ -b^{142, 5}_0 ∧ p_710) -> (-b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ b^{142, 6}_0) c in CNF: c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ -p_710 ∨ -b^{142, 6}_2 c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ -p_710 ∨ -b^{142, 6}_1 c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ -p_710 ∨ b^{142, 6}_0 c in DIMACS: 20669 20670 20671 -710 -20672 0 20669 20670 20671 -710 -20673 0 20669 20670 20671 -710 20674 0 c 1+1 --> 2 c (-b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ b^{142, 5}_0 ∧ p_710) -> (-b^{142, 6}_2 ∧ b^{142, 6}_1 ∧ -b^{142, 6}_0) c in CNF: c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ -p_710 ∨ -b^{142, 6}_2 c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ -p_710 ∨ b^{142, 6}_1 c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ -p_710 ∨ -b^{142, 6}_0 c in DIMACS: 20669 20670 -20671 -710 -20672 0 20669 20670 -20671 -710 20673 0 20669 20670 -20671 -710 -20674 0 c 2+1 --> break c (-b^{142, 5}_2 ∧ b^{142, 5}_1 ∧ -b^{142, 5}_0 ∧ p_710) -> break c in CNF: c b^{142, 5}_2 ∨ -b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ -p_710 ∨ break c in DIMACS: 20669 -20670 20671 -710 1162 0 c 2-1 --> 1 c (-b^{142, 5}_2 ∧ b^{142, 5}_1 ∧ -b^{142, 5}_0 ∧ -p_710) -> (-b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ b^{142, 6}_0) c in CNF: c b^{142, 5}_2 ∨ -b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ p_710 ∨ -b^{142, 6}_2 c b^{142, 5}_2 ∨ -b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ p_710 ∨ -b^{142, 6}_1 c b^{142, 5}_2 ∨ -b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ p_710 ∨ b^{142, 6}_0 c in DIMACS: 20669 -20670 20671 710 -20672 0 20669 -20670 20671 710 -20673 0 20669 -20670 20671 710 20674 0 c 1-1 --> 0 c (-b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ b^{142, 5}_0 ∧ -p_710) -> (-b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ -b^{142, 6}_0) c in CNF: c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ p_710 ∨ -b^{142, 6}_2 c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ p_710 ∨ -b^{142, 6}_1 c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ p_710 ∨ -b^{142, 6}_0 c in DIMACS: 20669 20670 -20671 710 -20672 0 20669 20670 -20671 710 -20673 0 20669 20670 -20671 710 -20674 0 c 0-1 --> -1 c (-b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ -b^{142, 5}_0 ∧ -p_710) -> ( b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ b^{142, 6}_0) c in CNF: c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ p_710 ∨ b^{142, 6}_2 c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ p_710 ∨ -b^{142, 6}_1 c b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ p_710 ∨ b^{142, 6}_0 c in DIMACS: 20669 20670 20671 710 20672 0 20669 20670 20671 710 -20673 0 20669 20670 20671 710 20674 0 c -1-1 --> -2 c ( b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ b^{142, 5}_0 ∧ -p_710) -> ( b^{142, 6}_2 ∧ b^{142, 6}_1 ∧ -b^{142, 6}_0) c in CNF: c -b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ p_710 ∨ b^{142, 6}_2 c -b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ p_710 ∨ b^{142, 6}_1 c -b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ p_710 ∨ -b^{142, 6}_0 c in DIMACS: -20669 20670 -20671 710 20672 0 -20669 20670 -20671 710 20673 0 -20669 20670 -20671 710 -20674 0 c -2-1 --> break c ( b^{142, 5}_2 ∧ b^{142, 5}_1 ∧ -b^{142, 5}_0 ∧ -p_710) -> break c in CNF: c -b^{142, 5}_2 ∨ -b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ p_710 ∨ break c in DIMACS: -20669 -20670 20671 710 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{142, 5}_2 ∧ -b^{142, 5}_1 ∧ -b^{142, 5}_0 ∧ true) c in CNF: c -b^{142, 5}_2 ∨ b^{142, 5}_1 ∨ b^{142, 5}_0 ∨ false c in DIMACS: -20669 20670 20671 0 c 3 does not represent an automaton state. c -(-b^{142, 5}_2 ∧ b^{142, 5}_1 ∧ b^{142, 5}_0 ∧ true) c in CNF: c b^{142, 5}_2 ∨ -b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ false c in DIMACS: 20669 -20670 -20671 0 c -3 does not represent an automaton state. c -( b^{142, 5}_2 ∧ b^{142, 5}_1 ∧ b^{142, 5}_0 ∧ true) c in CNF: c -b^{142, 5}_2 ∨ -b^{142, 5}_1 ∨ -b^{142, 5}_0 ∨ false c in DIMACS: -20669 -20670 -20671 0 c i = 6 c -2+1 --> -1 c ( b^{142, 6}_2 ∧ b^{142, 6}_1 ∧ -b^{142, 6}_0 ∧ p_852) -> ( b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ b^{142, 7}_0) c in CNF: c -b^{142, 6}_2 ∨ -b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ -p_852 ∨ b^{142, 7}_2 c -b^{142, 6}_2 ∨ -b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ -p_852 ∨ -b^{142, 7}_1 c -b^{142, 6}_2 ∨ -b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ -p_852 ∨ b^{142, 7}_0 c in DIMACS: -20672 -20673 20674 -852 20675 0 -20672 -20673 20674 -852 -20676 0 -20672 -20673 20674 -852 20677 0 c -1+1 --> 0 c ( b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ b^{142, 6}_0 ∧ p_852) -> (-b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ -b^{142, 7}_0) c in CNF: c -b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ -p_852 ∨ -b^{142, 7}_2 c -b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ -p_852 ∨ -b^{142, 7}_1 c -b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ -p_852 ∨ -b^{142, 7}_0 c in DIMACS: -20672 20673 -20674 -852 -20675 0 -20672 20673 -20674 -852 -20676 0 -20672 20673 -20674 -852 -20677 0 c 0+1 --> 1 c (-b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ -b^{142, 6}_0 ∧ p_852) -> (-b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ b^{142, 7}_0) c in CNF: c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ -p_852 ∨ -b^{142, 7}_2 c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ -p_852 ∨ -b^{142, 7}_1 c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ -p_852 ∨ b^{142, 7}_0 c in DIMACS: 20672 20673 20674 -852 -20675 0 20672 20673 20674 -852 -20676 0 20672 20673 20674 -852 20677 0 c 1+1 --> 2 c (-b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ b^{142, 6}_0 ∧ p_852) -> (-b^{142, 7}_2 ∧ b^{142, 7}_1 ∧ -b^{142, 7}_0) c in CNF: c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ -p_852 ∨ -b^{142, 7}_2 c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ -p_852 ∨ b^{142, 7}_1 c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ -p_852 ∨ -b^{142, 7}_0 c in DIMACS: 20672 20673 -20674 -852 -20675 0 20672 20673 -20674 -852 20676 0 20672 20673 -20674 -852 -20677 0 c 2+1 --> break c (-b^{142, 6}_2 ∧ b^{142, 6}_1 ∧ -b^{142, 6}_0 ∧ p_852) -> break c in CNF: c b^{142, 6}_2 ∨ -b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ -p_852 ∨ break c in DIMACS: 20672 -20673 20674 -852 1162 0 c 2-1 --> 1 c (-b^{142, 6}_2 ∧ b^{142, 6}_1 ∧ -b^{142, 6}_0 ∧ -p_852) -> (-b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ b^{142, 7}_0) c in CNF: c b^{142, 6}_2 ∨ -b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ p_852 ∨ -b^{142, 7}_2 c b^{142, 6}_2 ∨ -b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ p_852 ∨ -b^{142, 7}_1 c b^{142, 6}_2 ∨ -b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ p_852 ∨ b^{142, 7}_0 c in DIMACS: 20672 -20673 20674 852 -20675 0 20672 -20673 20674 852 -20676 0 20672 -20673 20674 852 20677 0 c 1-1 --> 0 c (-b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ b^{142, 6}_0 ∧ -p_852) -> (-b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ -b^{142, 7}_0) c in CNF: c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ p_852 ∨ -b^{142, 7}_2 c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ p_852 ∨ -b^{142, 7}_1 c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ p_852 ∨ -b^{142, 7}_0 c in DIMACS: 20672 20673 -20674 852 -20675 0 20672 20673 -20674 852 -20676 0 20672 20673 -20674 852 -20677 0 c 0-1 --> -1 c (-b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ -b^{142, 6}_0 ∧ -p_852) -> ( b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ b^{142, 7}_0) c in CNF: c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ p_852 ∨ b^{142, 7}_2 c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ p_852 ∨ -b^{142, 7}_1 c b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ p_852 ∨ b^{142, 7}_0 c in DIMACS: 20672 20673 20674 852 20675 0 20672 20673 20674 852 -20676 0 20672 20673 20674 852 20677 0 c -1-1 --> -2 c ( b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ b^{142, 6}_0 ∧ -p_852) -> ( b^{142, 7}_2 ∧ b^{142, 7}_1 ∧ -b^{142, 7}_0) c in CNF: c -b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ p_852 ∨ b^{142, 7}_2 c -b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ p_852 ∨ b^{142, 7}_1 c -b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ p_852 ∨ -b^{142, 7}_0 c in DIMACS: -20672 20673 -20674 852 20675 0 -20672 20673 -20674 852 20676 0 -20672 20673 -20674 852 -20677 0 c -2-1 --> break c ( b^{142, 6}_2 ∧ b^{142, 6}_1 ∧ -b^{142, 6}_0 ∧ -p_852) -> break c in CNF: c -b^{142, 6}_2 ∨ -b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ p_852 ∨ break c in DIMACS: -20672 -20673 20674 852 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{142, 6}_2 ∧ -b^{142, 6}_1 ∧ -b^{142, 6}_0 ∧ true) c in CNF: c -b^{142, 6}_2 ∨ b^{142, 6}_1 ∨ b^{142, 6}_0 ∨ false c in DIMACS: -20672 20673 20674 0 c 3 does not represent an automaton state. c -(-b^{142, 6}_2 ∧ b^{142, 6}_1 ∧ b^{142, 6}_0 ∧ true) c in CNF: c b^{142, 6}_2 ∨ -b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ false c in DIMACS: 20672 -20673 -20674 0 c -3 does not represent an automaton state. c -( b^{142, 6}_2 ∧ b^{142, 6}_1 ∧ b^{142, 6}_0 ∧ true) c in CNF: c -b^{142, 6}_2 ∨ -b^{142, 6}_1 ∨ -b^{142, 6}_0 ∨ false c in DIMACS: -20672 -20673 -20674 0 c i = 7 c -2+1 --> -1 c ( b^{142, 7}_2 ∧ b^{142, 7}_1 ∧ -b^{142, 7}_0 ∧ p_994) -> ( b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ b^{142, 8}_0) c in CNF: c -b^{142, 7}_2 ∨ -b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ -p_994 ∨ b^{142, 8}_2 c -b^{142, 7}_2 ∨ -b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ -p_994 ∨ -b^{142, 8}_1 c -b^{142, 7}_2 ∨ -b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ -p_994 ∨ b^{142, 8}_0 c in DIMACS: -20675 -20676 20677 -994 20678 0 -20675 -20676 20677 -994 -20679 0 -20675 -20676 20677 -994 20680 0 c -1+1 --> 0 c ( b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ b^{142, 7}_0 ∧ p_994) -> (-b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ -b^{142, 8}_0) c in CNF: c -b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ -p_994 ∨ -b^{142, 8}_2 c -b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ -p_994 ∨ -b^{142, 8}_1 c -b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ -p_994 ∨ -b^{142, 8}_0 c in DIMACS: -20675 20676 -20677 -994 -20678 0 -20675 20676 -20677 -994 -20679 0 -20675 20676 -20677 -994 -20680 0 c 0+1 --> 1 c (-b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ -b^{142, 7}_0 ∧ p_994) -> (-b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ b^{142, 8}_0) c in CNF: c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ -p_994 ∨ -b^{142, 8}_2 c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ -p_994 ∨ -b^{142, 8}_1 c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ -p_994 ∨ b^{142, 8}_0 c in DIMACS: 20675 20676 20677 -994 -20678 0 20675 20676 20677 -994 -20679 0 20675 20676 20677 -994 20680 0 c 1+1 --> 2 c (-b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ b^{142, 7}_0 ∧ p_994) -> (-b^{142, 8}_2 ∧ b^{142, 8}_1 ∧ -b^{142, 8}_0) c in CNF: c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ -p_994 ∨ -b^{142, 8}_2 c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ -p_994 ∨ b^{142, 8}_1 c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ -p_994 ∨ -b^{142, 8}_0 c in DIMACS: 20675 20676 -20677 -994 -20678 0 20675 20676 -20677 -994 20679 0 20675 20676 -20677 -994 -20680 0 c 2+1 --> break c (-b^{142, 7}_2 ∧ b^{142, 7}_1 ∧ -b^{142, 7}_0 ∧ p_994) -> break c in CNF: c b^{142, 7}_2 ∨ -b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ -p_994 ∨ break c in DIMACS: 20675 -20676 20677 -994 1162 0 c 2-1 --> 1 c (-b^{142, 7}_2 ∧ b^{142, 7}_1 ∧ -b^{142, 7}_0 ∧ -p_994) -> (-b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ b^{142, 8}_0) c in CNF: c b^{142, 7}_2 ∨ -b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ p_994 ∨ -b^{142, 8}_2 c b^{142, 7}_2 ∨ -b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ p_994 ∨ -b^{142, 8}_1 c b^{142, 7}_2 ∨ -b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ p_994 ∨ b^{142, 8}_0 c in DIMACS: 20675 -20676 20677 994 -20678 0 20675 -20676 20677 994 -20679 0 20675 -20676 20677 994 20680 0 c 1-1 --> 0 c (-b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ b^{142, 7}_0 ∧ -p_994) -> (-b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ -b^{142, 8}_0) c in CNF: c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ p_994 ∨ -b^{142, 8}_2 c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ p_994 ∨ -b^{142, 8}_1 c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ p_994 ∨ -b^{142, 8}_0 c in DIMACS: 20675 20676 -20677 994 -20678 0 20675 20676 -20677 994 -20679 0 20675 20676 -20677 994 -20680 0 c 0-1 --> -1 c (-b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ -b^{142, 7}_0 ∧ -p_994) -> ( b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ b^{142, 8}_0) c in CNF: c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ p_994 ∨ b^{142, 8}_2 c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ p_994 ∨ -b^{142, 8}_1 c b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ p_994 ∨ b^{142, 8}_0 c in DIMACS: 20675 20676 20677 994 20678 0 20675 20676 20677 994 -20679 0 20675 20676 20677 994 20680 0 c -1-1 --> -2 c ( b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ b^{142, 7}_0 ∧ -p_994) -> ( b^{142, 8}_2 ∧ b^{142, 8}_1 ∧ -b^{142, 8}_0) c in CNF: c -b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ p_994 ∨ b^{142, 8}_2 c -b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ p_994 ∨ b^{142, 8}_1 c -b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ p_994 ∨ -b^{142, 8}_0 c in DIMACS: -20675 20676 -20677 994 20678 0 -20675 20676 -20677 994 20679 0 -20675 20676 -20677 994 -20680 0 c -2-1 --> break c ( b^{142, 7}_2 ∧ b^{142, 7}_1 ∧ -b^{142, 7}_0 ∧ -p_994) -> break c in CNF: c -b^{142, 7}_2 ∨ -b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ p_994 ∨ break c in DIMACS: -20675 -20676 20677 994 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{142, 7}_2 ∧ -b^{142, 7}_1 ∧ -b^{142, 7}_0 ∧ true) c in CNF: c -b^{142, 7}_2 ∨ b^{142, 7}_1 ∨ b^{142, 7}_0 ∨ false c in DIMACS: -20675 20676 20677 0 c 3 does not represent an automaton state. c -(-b^{142, 7}_2 ∧ b^{142, 7}_1 ∧ b^{142, 7}_0 ∧ true) c in CNF: c b^{142, 7}_2 ∨ -b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ false c in DIMACS: 20675 -20676 -20677 0 c -3 does not represent an automaton state. c -( b^{142, 7}_2 ∧ b^{142, 7}_1 ∧ b^{142, 7}_0 ∧ true) c in CNF: c -b^{142, 7}_2 ∨ -b^{142, 7}_1 ∨ -b^{142, 7}_0 ∨ false c in DIMACS: -20675 -20676 -20677 0 c i = 8 c -2+1 --> -1 c ( b^{142, 8}_2 ∧ b^{142, 8}_1 ∧ -b^{142, 8}_0 ∧ p_1136) -> ( b^{142, 9}_2 ∧ -b^{142, 9}_1 ∧ b^{142, 9}_0) c in CNF: c -b^{142, 8}_2 ∨ -b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ -p_1136 ∨ b^{142, 9}_2 c -b^{142, 8}_2 ∨ -b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ -p_1136 ∨ -b^{142, 9}_1 c -b^{142, 8}_2 ∨ -b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ -p_1136 ∨ b^{142, 9}_0 c in DIMACS: -20678 -20679 20680 -1136 20681 0 -20678 -20679 20680 -1136 -20682 0 -20678 -20679 20680 -1136 20683 0 c -1+1 --> 0 c ( b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ b^{142, 8}_0 ∧ p_1136) -> (-b^{142, 9}_2 ∧ -b^{142, 9}_1 ∧ -b^{142, 9}_0) c in CNF: c -b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ -p_1136 ∨ -b^{142, 9}_2 c -b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ -p_1136 ∨ -b^{142, 9}_1 c -b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ -p_1136 ∨ -b^{142, 9}_0 c in DIMACS: -20678 20679 -20680 -1136 -20681 0 -20678 20679 -20680 -1136 -20682 0 -20678 20679 -20680 -1136 -20683 0 c 0+1 --> 1 c (-b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ -b^{142, 8}_0 ∧ p_1136) -> (-b^{142, 9}_2 ∧ -b^{142, 9}_1 ∧ b^{142, 9}_0) c in CNF: c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ -p_1136 ∨ -b^{142, 9}_2 c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ -p_1136 ∨ -b^{142, 9}_1 c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ -p_1136 ∨ b^{142, 9}_0 c in DIMACS: 20678 20679 20680 -1136 -20681 0 20678 20679 20680 -1136 -20682 0 20678 20679 20680 -1136 20683 0 c 1+1 --> 2 c (-b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ b^{142, 8}_0 ∧ p_1136) -> (-b^{142, 9}_2 ∧ b^{142, 9}_1 ∧ -b^{142, 9}_0) c in CNF: c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ -p_1136 ∨ -b^{142, 9}_2 c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ -p_1136 ∨ b^{142, 9}_1 c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ -p_1136 ∨ -b^{142, 9}_0 c in DIMACS: 20678 20679 -20680 -1136 -20681 0 20678 20679 -20680 -1136 20682 0 20678 20679 -20680 -1136 -20683 0 c 2+1 --> break c (-b^{142, 8}_2 ∧ b^{142, 8}_1 ∧ -b^{142, 8}_0 ∧ p_1136) -> break c in CNF: c b^{142, 8}_2 ∨ -b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ -p_1136 ∨ break c in DIMACS: 20678 -20679 20680 -1136 1162 0 c 2-1 --> 1 c (-b^{142, 8}_2 ∧ b^{142, 8}_1 ∧ -b^{142, 8}_0 ∧ -p_1136) -> (-b^{142, 9}_2 ∧ -b^{142, 9}_1 ∧ b^{142, 9}_0) c in CNF: c b^{142, 8}_2 ∨ -b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ p_1136 ∨ -b^{142, 9}_2 c b^{142, 8}_2 ∨ -b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ p_1136 ∨ -b^{142, 9}_1 c b^{142, 8}_2 ∨ -b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ p_1136 ∨ b^{142, 9}_0 c in DIMACS: 20678 -20679 20680 1136 -20681 0 20678 -20679 20680 1136 -20682 0 20678 -20679 20680 1136 20683 0 c 1-1 --> 0 c (-b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ b^{142, 8}_0 ∧ -p_1136) -> (-b^{142, 9}_2 ∧ -b^{142, 9}_1 ∧ -b^{142, 9}_0) c in CNF: c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ p_1136 ∨ -b^{142, 9}_2 c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ p_1136 ∨ -b^{142, 9}_1 c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ p_1136 ∨ -b^{142, 9}_0 c in DIMACS: 20678 20679 -20680 1136 -20681 0 20678 20679 -20680 1136 -20682 0 20678 20679 -20680 1136 -20683 0 c 0-1 --> -1 c (-b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ -b^{142, 8}_0 ∧ -p_1136) -> ( b^{142, 9}_2 ∧ -b^{142, 9}_1 ∧ b^{142, 9}_0) c in CNF: c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ p_1136 ∨ b^{142, 9}_2 c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ p_1136 ∨ -b^{142, 9}_1 c b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ p_1136 ∨ b^{142, 9}_0 c in DIMACS: 20678 20679 20680 1136 20681 0 20678 20679 20680 1136 -20682 0 20678 20679 20680 1136 20683 0 c -1-1 --> -2 c ( b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ b^{142, 8}_0 ∧ -p_1136) -> ( b^{142, 9}_2 ∧ b^{142, 9}_1 ∧ -b^{142, 9}_0) c in CNF: c -b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ p_1136 ∨ b^{142, 9}_2 c -b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ p_1136 ∨ b^{142, 9}_1 c -b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ p_1136 ∨ -b^{142, 9}_0 c in DIMACS: -20678 20679 -20680 1136 20681 0 -20678 20679 -20680 1136 20682 0 -20678 20679 -20680 1136 -20683 0 c -2-1 --> break c ( b^{142, 8}_2 ∧ b^{142, 8}_1 ∧ -b^{142, 8}_0 ∧ -p_1136) -> break c in CNF: c -b^{142, 8}_2 ∨ -b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ p_1136 ∨ break c in DIMACS: -20678 -20679 20680 1136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{142, 8}_2 ∧ -b^{142, 8}_1 ∧ -b^{142, 8}_0 ∧ true) c in CNF: c -b^{142, 8}_2 ∨ b^{142, 8}_1 ∨ b^{142, 8}_0 ∨ false c in DIMACS: -20678 20679 20680 0 c 3 does not represent an automaton state. c -(-b^{142, 8}_2 ∧ b^{142, 8}_1 ∧ b^{142, 8}_0 ∧ true) c in CNF: c b^{142, 8}_2 ∨ -b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ false c in DIMACS: 20678 -20679 -20680 0 c -3 does not represent an automaton state. c -( b^{142, 8}_2 ∧ b^{142, 8}_1 ∧ b^{142, 8}_0 ∧ true) c in CNF: c -b^{142, 8}_2 ∨ -b^{142, 8}_1 ∨ -b^{142, 8}_0 ∨ false c in DIMACS: -20678 -20679 -20680 0 c INIT for k = 143 c -b^{143, 1}_2 c -b^{143, 1}_1 c -b^{143, 1}_0 c in DIMACS: -20684 0 -20685 0 -20686 0 c Transitions for k = 143 c i = 1 c -2+1 --> -1 c ( b^{143, 1}_2 ∧ b^{143, 1}_1 ∧ -b^{143, 1}_0 ∧ p_143) -> ( b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ b^{143, 2}_0) c in CNF: c -b^{143, 1}_2 ∨ -b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ -p_143 ∨ b^{143, 2}_2 c -b^{143, 1}_2 ∨ -b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ -p_143 ∨ -b^{143, 2}_1 c -b^{143, 1}_2 ∨ -b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ -p_143 ∨ b^{143, 2}_0 c in DIMACS: -20684 -20685 20686 -143 20687 0 -20684 -20685 20686 -143 -20688 0 -20684 -20685 20686 -143 20689 0 c -1+1 --> 0 c ( b^{143, 1}_2 ∧ -b^{143, 1}_1 ∧ b^{143, 1}_0 ∧ p_143) -> (-b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ -b^{143, 2}_0) c in CNF: c -b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ -p_143 ∨ -b^{143, 2}_2 c -b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ -p_143 ∨ -b^{143, 2}_1 c -b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ -p_143 ∨ -b^{143, 2}_0 c in DIMACS: -20684 20685 -20686 -143 -20687 0 -20684 20685 -20686 -143 -20688 0 -20684 20685 -20686 -143 -20689 0 c 0+1 --> 1 c (-b^{143, 1}_2 ∧ -b^{143, 1}_1 ∧ -b^{143, 1}_0 ∧ p_143) -> (-b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ b^{143, 2}_0) c in CNF: c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ -p_143 ∨ -b^{143, 2}_2 c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ -p_143 ∨ -b^{143, 2}_1 c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ -p_143 ∨ b^{143, 2}_0 c in DIMACS: 20684 20685 20686 -143 -20687 0 20684 20685 20686 -143 -20688 0 20684 20685 20686 -143 20689 0 c 1+1 --> 2 c (-b^{143, 1}_2 ∧ -b^{143, 1}_1 ∧ b^{143, 1}_0 ∧ p_143) -> (-b^{143, 2}_2 ∧ b^{143, 2}_1 ∧ -b^{143, 2}_0) c in CNF: c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ -p_143 ∨ -b^{143, 2}_2 c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ -p_143 ∨ b^{143, 2}_1 c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ -p_143 ∨ -b^{143, 2}_0 c in DIMACS: 20684 20685 -20686 -143 -20687 0 20684 20685 -20686 -143 20688 0 20684 20685 -20686 -143 -20689 0 c 2+1 --> break c (-b^{143, 1}_2 ∧ b^{143, 1}_1 ∧ -b^{143, 1}_0 ∧ p_143) -> break c in CNF: c b^{143, 1}_2 ∨ -b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ -p_143 ∨ break c in DIMACS: 20684 -20685 20686 -143 1162 0 c 2-1 --> 1 c (-b^{143, 1}_2 ∧ b^{143, 1}_1 ∧ -b^{143, 1}_0 ∧ -p_143) -> (-b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ b^{143, 2}_0) c in CNF: c b^{143, 1}_2 ∨ -b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ p_143 ∨ -b^{143, 2}_2 c b^{143, 1}_2 ∨ -b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ p_143 ∨ -b^{143, 2}_1 c b^{143, 1}_2 ∨ -b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ p_143 ∨ b^{143, 2}_0 c in DIMACS: 20684 -20685 20686 143 -20687 0 20684 -20685 20686 143 -20688 0 20684 -20685 20686 143 20689 0 c 1-1 --> 0 c (-b^{143, 1}_2 ∧ -b^{143, 1}_1 ∧ b^{143, 1}_0 ∧ -p_143) -> (-b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ -b^{143, 2}_0) c in CNF: c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ p_143 ∨ -b^{143, 2}_2 c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ p_143 ∨ -b^{143, 2}_1 c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ p_143 ∨ -b^{143, 2}_0 c in DIMACS: 20684 20685 -20686 143 -20687 0 20684 20685 -20686 143 -20688 0 20684 20685 -20686 143 -20689 0 c 0-1 --> -1 c (-b^{143, 1}_2 ∧ -b^{143, 1}_1 ∧ -b^{143, 1}_0 ∧ -p_143) -> ( b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ b^{143, 2}_0) c in CNF: c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ p_143 ∨ b^{143, 2}_2 c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ p_143 ∨ -b^{143, 2}_1 c b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ p_143 ∨ b^{143, 2}_0 c in DIMACS: 20684 20685 20686 143 20687 0 20684 20685 20686 143 -20688 0 20684 20685 20686 143 20689 0 c -1-1 --> -2 c ( b^{143, 1}_2 ∧ -b^{143, 1}_1 ∧ b^{143, 1}_0 ∧ -p_143) -> ( b^{143, 2}_2 ∧ b^{143, 2}_1 ∧ -b^{143, 2}_0) c in CNF: c -b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ p_143 ∨ b^{143, 2}_2 c -b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ p_143 ∨ b^{143, 2}_1 c -b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ p_143 ∨ -b^{143, 2}_0 c in DIMACS: -20684 20685 -20686 143 20687 0 -20684 20685 -20686 143 20688 0 -20684 20685 -20686 143 -20689 0 c -2-1 --> break c ( b^{143, 1}_2 ∧ b^{143, 1}_1 ∧ -b^{143, 1}_0 ∧ -p_143) -> break c in CNF: c -b^{143, 1}_2 ∨ -b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ p_143 ∨ break c in DIMACS: -20684 -20685 20686 143 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{143, 1}_2 ∧ -b^{143, 1}_1 ∧ -b^{143, 1}_0 ∧ true) c in CNF: c -b^{143, 1}_2 ∨ b^{143, 1}_1 ∨ b^{143, 1}_0 ∨ false c in DIMACS: -20684 20685 20686 0 c 3 does not represent an automaton state. c -(-b^{143, 1}_2 ∧ b^{143, 1}_1 ∧ b^{143, 1}_0 ∧ true) c in CNF: c b^{143, 1}_2 ∨ -b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ false c in DIMACS: 20684 -20685 -20686 0 c -3 does not represent an automaton state. c -( b^{143, 1}_2 ∧ b^{143, 1}_1 ∧ b^{143, 1}_0 ∧ true) c in CNF: c -b^{143, 1}_2 ∨ -b^{143, 1}_1 ∨ -b^{143, 1}_0 ∨ false c in DIMACS: -20684 -20685 -20686 0 c i = 2 c -2+1 --> -1 c ( b^{143, 2}_2 ∧ b^{143, 2}_1 ∧ -b^{143, 2}_0 ∧ p_286) -> ( b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ b^{143, 3}_0) c in CNF: c -b^{143, 2}_2 ∨ -b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ -p_286 ∨ b^{143, 3}_2 c -b^{143, 2}_2 ∨ -b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ -p_286 ∨ -b^{143, 3}_1 c -b^{143, 2}_2 ∨ -b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ -p_286 ∨ b^{143, 3}_0 c in DIMACS: -20687 -20688 20689 -286 20690 0 -20687 -20688 20689 -286 -20691 0 -20687 -20688 20689 -286 20692 0 c -1+1 --> 0 c ( b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ b^{143, 2}_0 ∧ p_286) -> (-b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ -b^{143, 3}_0) c in CNF: c -b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ -p_286 ∨ -b^{143, 3}_2 c -b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ -p_286 ∨ -b^{143, 3}_1 c -b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ -p_286 ∨ -b^{143, 3}_0 c in DIMACS: -20687 20688 -20689 -286 -20690 0 -20687 20688 -20689 -286 -20691 0 -20687 20688 -20689 -286 -20692 0 c 0+1 --> 1 c (-b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ -b^{143, 2}_0 ∧ p_286) -> (-b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ b^{143, 3}_0) c in CNF: c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ -p_286 ∨ -b^{143, 3}_2 c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ -p_286 ∨ -b^{143, 3}_1 c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ -p_286 ∨ b^{143, 3}_0 c in DIMACS: 20687 20688 20689 -286 -20690 0 20687 20688 20689 -286 -20691 0 20687 20688 20689 -286 20692 0 c 1+1 --> 2 c (-b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ b^{143, 2}_0 ∧ p_286) -> (-b^{143, 3}_2 ∧ b^{143, 3}_1 ∧ -b^{143, 3}_0) c in CNF: c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ -p_286 ∨ -b^{143, 3}_2 c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ -p_286 ∨ b^{143, 3}_1 c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ -p_286 ∨ -b^{143, 3}_0 c in DIMACS: 20687 20688 -20689 -286 -20690 0 20687 20688 -20689 -286 20691 0 20687 20688 -20689 -286 -20692 0 c 2+1 --> break c (-b^{143, 2}_2 ∧ b^{143, 2}_1 ∧ -b^{143, 2}_0 ∧ p_286) -> break c in CNF: c b^{143, 2}_2 ∨ -b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ -p_286 ∨ break c in DIMACS: 20687 -20688 20689 -286 1162 0 c 2-1 --> 1 c (-b^{143, 2}_2 ∧ b^{143, 2}_1 ∧ -b^{143, 2}_0 ∧ -p_286) -> (-b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ b^{143, 3}_0) c in CNF: c b^{143, 2}_2 ∨ -b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ p_286 ∨ -b^{143, 3}_2 c b^{143, 2}_2 ∨ -b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ p_286 ∨ -b^{143, 3}_1 c b^{143, 2}_2 ∨ -b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ p_286 ∨ b^{143, 3}_0 c in DIMACS: 20687 -20688 20689 286 -20690 0 20687 -20688 20689 286 -20691 0 20687 -20688 20689 286 20692 0 c 1-1 --> 0 c (-b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ b^{143, 2}_0 ∧ -p_286) -> (-b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ -b^{143, 3}_0) c in CNF: c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ p_286 ∨ -b^{143, 3}_2 c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ p_286 ∨ -b^{143, 3}_1 c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ p_286 ∨ -b^{143, 3}_0 c in DIMACS: 20687 20688 -20689 286 -20690 0 20687 20688 -20689 286 -20691 0 20687 20688 -20689 286 -20692 0 c 0-1 --> -1 c (-b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ -b^{143, 2}_0 ∧ -p_286) -> ( b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ b^{143, 3}_0) c in CNF: c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ p_286 ∨ b^{143, 3}_2 c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ p_286 ∨ -b^{143, 3}_1 c b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ p_286 ∨ b^{143, 3}_0 c in DIMACS: 20687 20688 20689 286 20690 0 20687 20688 20689 286 -20691 0 20687 20688 20689 286 20692 0 c -1-1 --> -2 c ( b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ b^{143, 2}_0 ∧ -p_286) -> ( b^{143, 3}_2 ∧ b^{143, 3}_1 ∧ -b^{143, 3}_0) c in CNF: c -b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ p_286 ∨ b^{143, 3}_2 c -b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ p_286 ∨ b^{143, 3}_1 c -b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ p_286 ∨ -b^{143, 3}_0 c in DIMACS: -20687 20688 -20689 286 20690 0 -20687 20688 -20689 286 20691 0 -20687 20688 -20689 286 -20692 0 c -2-1 --> break c ( b^{143, 2}_2 ∧ b^{143, 2}_1 ∧ -b^{143, 2}_0 ∧ -p_286) -> break c in CNF: c -b^{143, 2}_2 ∨ -b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ p_286 ∨ break c in DIMACS: -20687 -20688 20689 286 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{143, 2}_2 ∧ -b^{143, 2}_1 ∧ -b^{143, 2}_0 ∧ true) c in CNF: c -b^{143, 2}_2 ∨ b^{143, 2}_1 ∨ b^{143, 2}_0 ∨ false c in DIMACS: -20687 20688 20689 0 c 3 does not represent an automaton state. c -(-b^{143, 2}_2 ∧ b^{143, 2}_1 ∧ b^{143, 2}_0 ∧ true) c in CNF: c b^{143, 2}_2 ∨ -b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ false c in DIMACS: 20687 -20688 -20689 0 c -3 does not represent an automaton state. c -( b^{143, 2}_2 ∧ b^{143, 2}_1 ∧ b^{143, 2}_0 ∧ true) c in CNF: c -b^{143, 2}_2 ∨ -b^{143, 2}_1 ∨ -b^{143, 2}_0 ∨ false c in DIMACS: -20687 -20688 -20689 0 c i = 3 c -2+1 --> -1 c ( b^{143, 3}_2 ∧ b^{143, 3}_1 ∧ -b^{143, 3}_0 ∧ p_429) -> ( b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ b^{143, 4}_0) c in CNF: c -b^{143, 3}_2 ∨ -b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ -p_429 ∨ b^{143, 4}_2 c -b^{143, 3}_2 ∨ -b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ -p_429 ∨ -b^{143, 4}_1 c -b^{143, 3}_2 ∨ -b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ -p_429 ∨ b^{143, 4}_0 c in DIMACS: -20690 -20691 20692 -429 20693 0 -20690 -20691 20692 -429 -20694 0 -20690 -20691 20692 -429 20695 0 c -1+1 --> 0 c ( b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ b^{143, 3}_0 ∧ p_429) -> (-b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ -b^{143, 4}_0) c in CNF: c -b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ -p_429 ∨ -b^{143, 4}_2 c -b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ -p_429 ∨ -b^{143, 4}_1 c -b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ -p_429 ∨ -b^{143, 4}_0 c in DIMACS: -20690 20691 -20692 -429 -20693 0 -20690 20691 -20692 -429 -20694 0 -20690 20691 -20692 -429 -20695 0 c 0+1 --> 1 c (-b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ -b^{143, 3}_0 ∧ p_429) -> (-b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ b^{143, 4}_0) c in CNF: c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ -p_429 ∨ -b^{143, 4}_2 c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ -p_429 ∨ -b^{143, 4}_1 c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ -p_429 ∨ b^{143, 4}_0 c in DIMACS: 20690 20691 20692 -429 -20693 0 20690 20691 20692 -429 -20694 0 20690 20691 20692 -429 20695 0 c 1+1 --> 2 c (-b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ b^{143, 3}_0 ∧ p_429) -> (-b^{143, 4}_2 ∧ b^{143, 4}_1 ∧ -b^{143, 4}_0) c in CNF: c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ -p_429 ∨ -b^{143, 4}_2 c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ -p_429 ∨ b^{143, 4}_1 c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ -p_429 ∨ -b^{143, 4}_0 c in DIMACS: 20690 20691 -20692 -429 -20693 0 20690 20691 -20692 -429 20694 0 20690 20691 -20692 -429 -20695 0 c 2+1 --> break c (-b^{143, 3}_2 ∧ b^{143, 3}_1 ∧ -b^{143, 3}_0 ∧ p_429) -> break c in CNF: c b^{143, 3}_2 ∨ -b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ -p_429 ∨ break c in DIMACS: 20690 -20691 20692 -429 1162 0 c 2-1 --> 1 c (-b^{143, 3}_2 ∧ b^{143, 3}_1 ∧ -b^{143, 3}_0 ∧ -p_429) -> (-b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ b^{143, 4}_0) c in CNF: c b^{143, 3}_2 ∨ -b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ p_429 ∨ -b^{143, 4}_2 c b^{143, 3}_2 ∨ -b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ p_429 ∨ -b^{143, 4}_1 c b^{143, 3}_2 ∨ -b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ p_429 ∨ b^{143, 4}_0 c in DIMACS: 20690 -20691 20692 429 -20693 0 20690 -20691 20692 429 -20694 0 20690 -20691 20692 429 20695 0 c 1-1 --> 0 c (-b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ b^{143, 3}_0 ∧ -p_429) -> (-b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ -b^{143, 4}_0) c in CNF: c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ p_429 ∨ -b^{143, 4}_2 c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ p_429 ∨ -b^{143, 4}_1 c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ p_429 ∨ -b^{143, 4}_0 c in DIMACS: 20690 20691 -20692 429 -20693 0 20690 20691 -20692 429 -20694 0 20690 20691 -20692 429 -20695 0 c 0-1 --> -1 c (-b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ -b^{143, 3}_0 ∧ -p_429) -> ( b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ b^{143, 4}_0) c in CNF: c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ p_429 ∨ b^{143, 4}_2 c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ p_429 ∨ -b^{143, 4}_1 c b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ p_429 ∨ b^{143, 4}_0 c in DIMACS: 20690 20691 20692 429 20693 0 20690 20691 20692 429 -20694 0 20690 20691 20692 429 20695 0 c -1-1 --> -2 c ( b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ b^{143, 3}_0 ∧ -p_429) -> ( b^{143, 4}_2 ∧ b^{143, 4}_1 ∧ -b^{143, 4}_0) c in CNF: c -b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ p_429 ∨ b^{143, 4}_2 c -b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ p_429 ∨ b^{143, 4}_1 c -b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ p_429 ∨ -b^{143, 4}_0 c in DIMACS: -20690 20691 -20692 429 20693 0 -20690 20691 -20692 429 20694 0 -20690 20691 -20692 429 -20695 0 c -2-1 --> break c ( b^{143, 3}_2 ∧ b^{143, 3}_1 ∧ -b^{143, 3}_0 ∧ -p_429) -> break c in CNF: c -b^{143, 3}_2 ∨ -b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ p_429 ∨ break c in DIMACS: -20690 -20691 20692 429 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{143, 3}_2 ∧ -b^{143, 3}_1 ∧ -b^{143, 3}_0 ∧ true) c in CNF: c -b^{143, 3}_2 ∨ b^{143, 3}_1 ∨ b^{143, 3}_0 ∨ false c in DIMACS: -20690 20691 20692 0 c 3 does not represent an automaton state. c -(-b^{143, 3}_2 ∧ b^{143, 3}_1 ∧ b^{143, 3}_0 ∧ true) c in CNF: c b^{143, 3}_2 ∨ -b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ false c in DIMACS: 20690 -20691 -20692 0 c -3 does not represent an automaton state. c -( b^{143, 3}_2 ∧ b^{143, 3}_1 ∧ b^{143, 3}_0 ∧ true) c in CNF: c -b^{143, 3}_2 ∨ -b^{143, 3}_1 ∨ -b^{143, 3}_0 ∨ false c in DIMACS: -20690 -20691 -20692 0 c i = 4 c -2+1 --> -1 c ( b^{143, 4}_2 ∧ b^{143, 4}_1 ∧ -b^{143, 4}_0 ∧ p_572) -> ( b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ b^{143, 5}_0) c in CNF: c -b^{143, 4}_2 ∨ -b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ -p_572 ∨ b^{143, 5}_2 c -b^{143, 4}_2 ∨ -b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ -p_572 ∨ -b^{143, 5}_1 c -b^{143, 4}_2 ∨ -b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ -p_572 ∨ b^{143, 5}_0 c in DIMACS: -20693 -20694 20695 -572 20696 0 -20693 -20694 20695 -572 -20697 0 -20693 -20694 20695 -572 20698 0 c -1+1 --> 0 c ( b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ b^{143, 4}_0 ∧ p_572) -> (-b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ -b^{143, 5}_0) c in CNF: c -b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ -p_572 ∨ -b^{143, 5}_2 c -b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ -p_572 ∨ -b^{143, 5}_1 c -b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ -p_572 ∨ -b^{143, 5}_0 c in DIMACS: -20693 20694 -20695 -572 -20696 0 -20693 20694 -20695 -572 -20697 0 -20693 20694 -20695 -572 -20698 0 c 0+1 --> 1 c (-b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ -b^{143, 4}_0 ∧ p_572) -> (-b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ b^{143, 5}_0) c in CNF: c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ -p_572 ∨ -b^{143, 5}_2 c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ -p_572 ∨ -b^{143, 5}_1 c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ -p_572 ∨ b^{143, 5}_0 c in DIMACS: 20693 20694 20695 -572 -20696 0 20693 20694 20695 -572 -20697 0 20693 20694 20695 -572 20698 0 c 1+1 --> 2 c (-b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ b^{143, 4}_0 ∧ p_572) -> (-b^{143, 5}_2 ∧ b^{143, 5}_1 ∧ -b^{143, 5}_0) c in CNF: c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ -p_572 ∨ -b^{143, 5}_2 c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ -p_572 ∨ b^{143, 5}_1 c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ -p_572 ∨ -b^{143, 5}_0 c in DIMACS: 20693 20694 -20695 -572 -20696 0 20693 20694 -20695 -572 20697 0 20693 20694 -20695 -572 -20698 0 c 2+1 --> break c (-b^{143, 4}_2 ∧ b^{143, 4}_1 ∧ -b^{143, 4}_0 ∧ p_572) -> break c in CNF: c b^{143, 4}_2 ∨ -b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ -p_572 ∨ break c in DIMACS: 20693 -20694 20695 -572 1162 0 c 2-1 --> 1 c (-b^{143, 4}_2 ∧ b^{143, 4}_1 ∧ -b^{143, 4}_0 ∧ -p_572) -> (-b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ b^{143, 5}_0) c in CNF: c b^{143, 4}_2 ∨ -b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ p_572 ∨ -b^{143, 5}_2 c b^{143, 4}_2 ∨ -b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ p_572 ∨ -b^{143, 5}_1 c b^{143, 4}_2 ∨ -b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ p_572 ∨ b^{143, 5}_0 c in DIMACS: 20693 -20694 20695 572 -20696 0 20693 -20694 20695 572 -20697 0 20693 -20694 20695 572 20698 0 c 1-1 --> 0 c (-b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ b^{143, 4}_0 ∧ -p_572) -> (-b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ -b^{143, 5}_0) c in CNF: c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ p_572 ∨ -b^{143, 5}_2 c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ p_572 ∨ -b^{143, 5}_1 c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ p_572 ∨ -b^{143, 5}_0 c in DIMACS: 20693 20694 -20695 572 -20696 0 20693 20694 -20695 572 -20697 0 20693 20694 -20695 572 -20698 0 c 0-1 --> -1 c (-b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ -b^{143, 4}_0 ∧ -p_572) -> ( b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ b^{143, 5}_0) c in CNF: c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ p_572 ∨ b^{143, 5}_2 c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ p_572 ∨ -b^{143, 5}_1 c b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ p_572 ∨ b^{143, 5}_0 c in DIMACS: 20693 20694 20695 572 20696 0 20693 20694 20695 572 -20697 0 20693 20694 20695 572 20698 0 c -1-1 --> -2 c ( b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ b^{143, 4}_0 ∧ -p_572) -> ( b^{143, 5}_2 ∧ b^{143, 5}_1 ∧ -b^{143, 5}_0) c in CNF: c -b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ p_572 ∨ b^{143, 5}_2 c -b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ p_572 ∨ b^{143, 5}_1 c -b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ p_572 ∨ -b^{143, 5}_0 c in DIMACS: -20693 20694 -20695 572 20696 0 -20693 20694 -20695 572 20697 0 -20693 20694 -20695 572 -20698 0 c -2-1 --> break c ( b^{143, 4}_2 ∧ b^{143, 4}_1 ∧ -b^{143, 4}_0 ∧ -p_572) -> break c in CNF: c -b^{143, 4}_2 ∨ -b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ p_572 ∨ break c in DIMACS: -20693 -20694 20695 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{143, 4}_2 ∧ -b^{143, 4}_1 ∧ -b^{143, 4}_0 ∧ true) c in CNF: c -b^{143, 4}_2 ∨ b^{143, 4}_1 ∨ b^{143, 4}_0 ∨ false c in DIMACS: -20693 20694 20695 0 c 3 does not represent an automaton state. c -(-b^{143, 4}_2 ∧ b^{143, 4}_1 ∧ b^{143, 4}_0 ∧ true) c in CNF: c b^{143, 4}_2 ∨ -b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ false c in DIMACS: 20693 -20694 -20695 0 c -3 does not represent an automaton state. c -( b^{143, 4}_2 ∧ b^{143, 4}_1 ∧ b^{143, 4}_0 ∧ true) c in CNF: c -b^{143, 4}_2 ∨ -b^{143, 4}_1 ∨ -b^{143, 4}_0 ∨ false c in DIMACS: -20693 -20694 -20695 0 c i = 5 c -2+1 --> -1 c ( b^{143, 5}_2 ∧ b^{143, 5}_1 ∧ -b^{143, 5}_0 ∧ p_715) -> ( b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ b^{143, 6}_0) c in CNF: c -b^{143, 5}_2 ∨ -b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ -p_715 ∨ b^{143, 6}_2 c -b^{143, 5}_2 ∨ -b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ -p_715 ∨ -b^{143, 6}_1 c -b^{143, 5}_2 ∨ -b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ -p_715 ∨ b^{143, 6}_0 c in DIMACS: -20696 -20697 20698 -715 20699 0 -20696 -20697 20698 -715 -20700 0 -20696 -20697 20698 -715 20701 0 c -1+1 --> 0 c ( b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ b^{143, 5}_0 ∧ p_715) -> (-b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ -b^{143, 6}_0) c in CNF: c -b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ -p_715 ∨ -b^{143, 6}_2 c -b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ -p_715 ∨ -b^{143, 6}_1 c -b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ -p_715 ∨ -b^{143, 6}_0 c in DIMACS: -20696 20697 -20698 -715 -20699 0 -20696 20697 -20698 -715 -20700 0 -20696 20697 -20698 -715 -20701 0 c 0+1 --> 1 c (-b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ -b^{143, 5}_0 ∧ p_715) -> (-b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ b^{143, 6}_0) c in CNF: c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ -p_715 ∨ -b^{143, 6}_2 c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ -p_715 ∨ -b^{143, 6}_1 c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ -p_715 ∨ b^{143, 6}_0 c in DIMACS: 20696 20697 20698 -715 -20699 0 20696 20697 20698 -715 -20700 0 20696 20697 20698 -715 20701 0 c 1+1 --> 2 c (-b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ b^{143, 5}_0 ∧ p_715) -> (-b^{143, 6}_2 ∧ b^{143, 6}_1 ∧ -b^{143, 6}_0) c in CNF: c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ -p_715 ∨ -b^{143, 6}_2 c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ -p_715 ∨ b^{143, 6}_1 c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ -p_715 ∨ -b^{143, 6}_0 c in DIMACS: 20696 20697 -20698 -715 -20699 0 20696 20697 -20698 -715 20700 0 20696 20697 -20698 -715 -20701 0 c 2+1 --> break c (-b^{143, 5}_2 ∧ b^{143, 5}_1 ∧ -b^{143, 5}_0 ∧ p_715) -> break c in CNF: c b^{143, 5}_2 ∨ -b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ -p_715 ∨ break c in DIMACS: 20696 -20697 20698 -715 1162 0 c 2-1 --> 1 c (-b^{143, 5}_2 ∧ b^{143, 5}_1 ∧ -b^{143, 5}_0 ∧ -p_715) -> (-b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ b^{143, 6}_0) c in CNF: c b^{143, 5}_2 ∨ -b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ p_715 ∨ -b^{143, 6}_2 c b^{143, 5}_2 ∨ -b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ p_715 ∨ -b^{143, 6}_1 c b^{143, 5}_2 ∨ -b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ p_715 ∨ b^{143, 6}_0 c in DIMACS: 20696 -20697 20698 715 -20699 0 20696 -20697 20698 715 -20700 0 20696 -20697 20698 715 20701 0 c 1-1 --> 0 c (-b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ b^{143, 5}_0 ∧ -p_715) -> (-b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ -b^{143, 6}_0) c in CNF: c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ p_715 ∨ -b^{143, 6}_2 c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ p_715 ∨ -b^{143, 6}_1 c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ p_715 ∨ -b^{143, 6}_0 c in DIMACS: 20696 20697 -20698 715 -20699 0 20696 20697 -20698 715 -20700 0 20696 20697 -20698 715 -20701 0 c 0-1 --> -1 c (-b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ -b^{143, 5}_0 ∧ -p_715) -> ( b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ b^{143, 6}_0) c in CNF: c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ p_715 ∨ b^{143, 6}_2 c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ p_715 ∨ -b^{143, 6}_1 c b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ p_715 ∨ b^{143, 6}_0 c in DIMACS: 20696 20697 20698 715 20699 0 20696 20697 20698 715 -20700 0 20696 20697 20698 715 20701 0 c -1-1 --> -2 c ( b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ b^{143, 5}_0 ∧ -p_715) -> ( b^{143, 6}_2 ∧ b^{143, 6}_1 ∧ -b^{143, 6}_0) c in CNF: c -b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ p_715 ∨ b^{143, 6}_2 c -b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ p_715 ∨ b^{143, 6}_1 c -b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ p_715 ∨ -b^{143, 6}_0 c in DIMACS: -20696 20697 -20698 715 20699 0 -20696 20697 -20698 715 20700 0 -20696 20697 -20698 715 -20701 0 c -2-1 --> break c ( b^{143, 5}_2 ∧ b^{143, 5}_1 ∧ -b^{143, 5}_0 ∧ -p_715) -> break c in CNF: c -b^{143, 5}_2 ∨ -b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ p_715 ∨ break c in DIMACS: -20696 -20697 20698 715 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{143, 5}_2 ∧ -b^{143, 5}_1 ∧ -b^{143, 5}_0 ∧ true) c in CNF: c -b^{143, 5}_2 ∨ b^{143, 5}_1 ∨ b^{143, 5}_0 ∨ false c in DIMACS: -20696 20697 20698 0 c 3 does not represent an automaton state. c -(-b^{143, 5}_2 ∧ b^{143, 5}_1 ∧ b^{143, 5}_0 ∧ true) c in CNF: c b^{143, 5}_2 ∨ -b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ false c in DIMACS: 20696 -20697 -20698 0 c -3 does not represent an automaton state. c -( b^{143, 5}_2 ∧ b^{143, 5}_1 ∧ b^{143, 5}_0 ∧ true) c in CNF: c -b^{143, 5}_2 ∨ -b^{143, 5}_1 ∨ -b^{143, 5}_0 ∨ false c in DIMACS: -20696 -20697 -20698 0 c i = 6 c -2+1 --> -1 c ( b^{143, 6}_2 ∧ b^{143, 6}_1 ∧ -b^{143, 6}_0 ∧ p_858) -> ( b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ b^{143, 7}_0) c in CNF: c -b^{143, 6}_2 ∨ -b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ -p_858 ∨ b^{143, 7}_2 c -b^{143, 6}_2 ∨ -b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ -p_858 ∨ -b^{143, 7}_1 c -b^{143, 6}_2 ∨ -b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ -p_858 ∨ b^{143, 7}_0 c in DIMACS: -20699 -20700 20701 -858 20702 0 -20699 -20700 20701 -858 -20703 0 -20699 -20700 20701 -858 20704 0 c -1+1 --> 0 c ( b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ b^{143, 6}_0 ∧ p_858) -> (-b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ -b^{143, 7}_0) c in CNF: c -b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ -p_858 ∨ -b^{143, 7}_2 c -b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ -p_858 ∨ -b^{143, 7}_1 c -b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ -p_858 ∨ -b^{143, 7}_0 c in DIMACS: -20699 20700 -20701 -858 -20702 0 -20699 20700 -20701 -858 -20703 0 -20699 20700 -20701 -858 -20704 0 c 0+1 --> 1 c (-b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ -b^{143, 6}_0 ∧ p_858) -> (-b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ b^{143, 7}_0) c in CNF: c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ -p_858 ∨ -b^{143, 7}_2 c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ -p_858 ∨ -b^{143, 7}_1 c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ -p_858 ∨ b^{143, 7}_0 c in DIMACS: 20699 20700 20701 -858 -20702 0 20699 20700 20701 -858 -20703 0 20699 20700 20701 -858 20704 0 c 1+1 --> 2 c (-b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ b^{143, 6}_0 ∧ p_858) -> (-b^{143, 7}_2 ∧ b^{143, 7}_1 ∧ -b^{143, 7}_0) c in CNF: c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ -p_858 ∨ -b^{143, 7}_2 c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ -p_858 ∨ b^{143, 7}_1 c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ -p_858 ∨ -b^{143, 7}_0 c in DIMACS: 20699 20700 -20701 -858 -20702 0 20699 20700 -20701 -858 20703 0 20699 20700 -20701 -858 -20704 0 c 2+1 --> break c (-b^{143, 6}_2 ∧ b^{143, 6}_1 ∧ -b^{143, 6}_0 ∧ p_858) -> break c in CNF: c b^{143, 6}_2 ∨ -b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ -p_858 ∨ break c in DIMACS: 20699 -20700 20701 -858 1162 0 c 2-1 --> 1 c (-b^{143, 6}_2 ∧ b^{143, 6}_1 ∧ -b^{143, 6}_0 ∧ -p_858) -> (-b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ b^{143, 7}_0) c in CNF: c b^{143, 6}_2 ∨ -b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ p_858 ∨ -b^{143, 7}_2 c b^{143, 6}_2 ∨ -b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ p_858 ∨ -b^{143, 7}_1 c b^{143, 6}_2 ∨ -b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ p_858 ∨ b^{143, 7}_0 c in DIMACS: 20699 -20700 20701 858 -20702 0 20699 -20700 20701 858 -20703 0 20699 -20700 20701 858 20704 0 c 1-1 --> 0 c (-b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ b^{143, 6}_0 ∧ -p_858) -> (-b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ -b^{143, 7}_0) c in CNF: c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ p_858 ∨ -b^{143, 7}_2 c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ p_858 ∨ -b^{143, 7}_1 c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ p_858 ∨ -b^{143, 7}_0 c in DIMACS: 20699 20700 -20701 858 -20702 0 20699 20700 -20701 858 -20703 0 20699 20700 -20701 858 -20704 0 c 0-1 --> -1 c (-b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ -b^{143, 6}_0 ∧ -p_858) -> ( b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ b^{143, 7}_0) c in CNF: c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ p_858 ∨ b^{143, 7}_2 c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ p_858 ∨ -b^{143, 7}_1 c b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ p_858 ∨ b^{143, 7}_0 c in DIMACS: 20699 20700 20701 858 20702 0 20699 20700 20701 858 -20703 0 20699 20700 20701 858 20704 0 c -1-1 --> -2 c ( b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ b^{143, 6}_0 ∧ -p_858) -> ( b^{143, 7}_2 ∧ b^{143, 7}_1 ∧ -b^{143, 7}_0) c in CNF: c -b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ p_858 ∨ b^{143, 7}_2 c -b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ p_858 ∨ b^{143, 7}_1 c -b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ p_858 ∨ -b^{143, 7}_0 c in DIMACS: -20699 20700 -20701 858 20702 0 -20699 20700 -20701 858 20703 0 -20699 20700 -20701 858 -20704 0 c -2-1 --> break c ( b^{143, 6}_2 ∧ b^{143, 6}_1 ∧ -b^{143, 6}_0 ∧ -p_858) -> break c in CNF: c -b^{143, 6}_2 ∨ -b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ p_858 ∨ break c in DIMACS: -20699 -20700 20701 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{143, 6}_2 ∧ -b^{143, 6}_1 ∧ -b^{143, 6}_0 ∧ true) c in CNF: c -b^{143, 6}_2 ∨ b^{143, 6}_1 ∨ b^{143, 6}_0 ∨ false c in DIMACS: -20699 20700 20701 0 c 3 does not represent an automaton state. c -(-b^{143, 6}_2 ∧ b^{143, 6}_1 ∧ b^{143, 6}_0 ∧ true) c in CNF: c b^{143, 6}_2 ∨ -b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ false c in DIMACS: 20699 -20700 -20701 0 c -3 does not represent an automaton state. c -( b^{143, 6}_2 ∧ b^{143, 6}_1 ∧ b^{143, 6}_0 ∧ true) c in CNF: c -b^{143, 6}_2 ∨ -b^{143, 6}_1 ∨ -b^{143, 6}_0 ∨ false c in DIMACS: -20699 -20700 -20701 0 c i = 7 c -2+1 --> -1 c ( b^{143, 7}_2 ∧ b^{143, 7}_1 ∧ -b^{143, 7}_0 ∧ p_1001) -> ( b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ b^{143, 8}_0) c in CNF: c -b^{143, 7}_2 ∨ -b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ -p_1001 ∨ b^{143, 8}_2 c -b^{143, 7}_2 ∨ -b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ -p_1001 ∨ -b^{143, 8}_1 c -b^{143, 7}_2 ∨ -b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ -p_1001 ∨ b^{143, 8}_0 c in DIMACS: -20702 -20703 20704 -1001 20705 0 -20702 -20703 20704 -1001 -20706 0 -20702 -20703 20704 -1001 20707 0 c -1+1 --> 0 c ( b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ b^{143, 7}_0 ∧ p_1001) -> (-b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ -b^{143, 8}_0) c in CNF: c -b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ -p_1001 ∨ -b^{143, 8}_2 c -b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ -p_1001 ∨ -b^{143, 8}_1 c -b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ -p_1001 ∨ -b^{143, 8}_0 c in DIMACS: -20702 20703 -20704 -1001 -20705 0 -20702 20703 -20704 -1001 -20706 0 -20702 20703 -20704 -1001 -20707 0 c 0+1 --> 1 c (-b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ -b^{143, 7}_0 ∧ p_1001) -> (-b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ b^{143, 8}_0) c in CNF: c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ -p_1001 ∨ -b^{143, 8}_2 c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ -p_1001 ∨ -b^{143, 8}_1 c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ -p_1001 ∨ b^{143, 8}_0 c in DIMACS: 20702 20703 20704 -1001 -20705 0 20702 20703 20704 -1001 -20706 0 20702 20703 20704 -1001 20707 0 c 1+1 --> 2 c (-b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ b^{143, 7}_0 ∧ p_1001) -> (-b^{143, 8}_2 ∧ b^{143, 8}_1 ∧ -b^{143, 8}_0) c in CNF: c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ -p_1001 ∨ -b^{143, 8}_2 c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ -p_1001 ∨ b^{143, 8}_1 c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ -p_1001 ∨ -b^{143, 8}_0 c in DIMACS: 20702 20703 -20704 -1001 -20705 0 20702 20703 -20704 -1001 20706 0 20702 20703 -20704 -1001 -20707 0 c 2+1 --> break c (-b^{143, 7}_2 ∧ b^{143, 7}_1 ∧ -b^{143, 7}_0 ∧ p_1001) -> break c in CNF: c b^{143, 7}_2 ∨ -b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ -p_1001 ∨ break c in DIMACS: 20702 -20703 20704 -1001 1162 0 c 2-1 --> 1 c (-b^{143, 7}_2 ∧ b^{143, 7}_1 ∧ -b^{143, 7}_0 ∧ -p_1001) -> (-b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ b^{143, 8}_0) c in CNF: c b^{143, 7}_2 ∨ -b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ p_1001 ∨ -b^{143, 8}_2 c b^{143, 7}_2 ∨ -b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ p_1001 ∨ -b^{143, 8}_1 c b^{143, 7}_2 ∨ -b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ p_1001 ∨ b^{143, 8}_0 c in DIMACS: 20702 -20703 20704 1001 -20705 0 20702 -20703 20704 1001 -20706 0 20702 -20703 20704 1001 20707 0 c 1-1 --> 0 c (-b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ b^{143, 7}_0 ∧ -p_1001) -> (-b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ -b^{143, 8}_0) c in CNF: c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ p_1001 ∨ -b^{143, 8}_2 c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ p_1001 ∨ -b^{143, 8}_1 c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ p_1001 ∨ -b^{143, 8}_0 c in DIMACS: 20702 20703 -20704 1001 -20705 0 20702 20703 -20704 1001 -20706 0 20702 20703 -20704 1001 -20707 0 c 0-1 --> -1 c (-b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ -b^{143, 7}_0 ∧ -p_1001) -> ( b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ b^{143, 8}_0) c in CNF: c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ p_1001 ∨ b^{143, 8}_2 c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ p_1001 ∨ -b^{143, 8}_1 c b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ p_1001 ∨ b^{143, 8}_0 c in DIMACS: 20702 20703 20704 1001 20705 0 20702 20703 20704 1001 -20706 0 20702 20703 20704 1001 20707 0 c -1-1 --> -2 c ( b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ b^{143, 7}_0 ∧ -p_1001) -> ( b^{143, 8}_2 ∧ b^{143, 8}_1 ∧ -b^{143, 8}_0) c in CNF: c -b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ p_1001 ∨ b^{143, 8}_2 c -b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ p_1001 ∨ b^{143, 8}_1 c -b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ p_1001 ∨ -b^{143, 8}_0 c in DIMACS: -20702 20703 -20704 1001 20705 0 -20702 20703 -20704 1001 20706 0 -20702 20703 -20704 1001 -20707 0 c -2-1 --> break c ( b^{143, 7}_2 ∧ b^{143, 7}_1 ∧ -b^{143, 7}_0 ∧ -p_1001) -> break c in CNF: c -b^{143, 7}_2 ∨ -b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ p_1001 ∨ break c in DIMACS: -20702 -20703 20704 1001 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{143, 7}_2 ∧ -b^{143, 7}_1 ∧ -b^{143, 7}_0 ∧ true) c in CNF: c -b^{143, 7}_2 ∨ b^{143, 7}_1 ∨ b^{143, 7}_0 ∨ false c in DIMACS: -20702 20703 20704 0 c 3 does not represent an automaton state. c -(-b^{143, 7}_2 ∧ b^{143, 7}_1 ∧ b^{143, 7}_0 ∧ true) c in CNF: c b^{143, 7}_2 ∨ -b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ false c in DIMACS: 20702 -20703 -20704 0 c -3 does not represent an automaton state. c -( b^{143, 7}_2 ∧ b^{143, 7}_1 ∧ b^{143, 7}_0 ∧ true) c in CNF: c -b^{143, 7}_2 ∨ -b^{143, 7}_1 ∨ -b^{143, 7}_0 ∨ false c in DIMACS: -20702 -20703 -20704 0 c i = 8 c -2+1 --> -1 c ( b^{143, 8}_2 ∧ b^{143, 8}_1 ∧ -b^{143, 8}_0 ∧ p_1144) -> ( b^{143, 9}_2 ∧ -b^{143, 9}_1 ∧ b^{143, 9}_0) c in CNF: c -b^{143, 8}_2 ∨ -b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ -p_1144 ∨ b^{143, 9}_2 c -b^{143, 8}_2 ∨ -b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ -p_1144 ∨ -b^{143, 9}_1 c -b^{143, 8}_2 ∨ -b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ -p_1144 ∨ b^{143, 9}_0 c in DIMACS: -20705 -20706 20707 -1144 20708 0 -20705 -20706 20707 -1144 -20709 0 -20705 -20706 20707 -1144 20710 0 c -1+1 --> 0 c ( b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ b^{143, 8}_0 ∧ p_1144) -> (-b^{143, 9}_2 ∧ -b^{143, 9}_1 ∧ -b^{143, 9}_0) c in CNF: c -b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ -p_1144 ∨ -b^{143, 9}_2 c -b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ -p_1144 ∨ -b^{143, 9}_1 c -b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ -p_1144 ∨ -b^{143, 9}_0 c in DIMACS: -20705 20706 -20707 -1144 -20708 0 -20705 20706 -20707 -1144 -20709 0 -20705 20706 -20707 -1144 -20710 0 c 0+1 --> 1 c (-b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ -b^{143, 8}_0 ∧ p_1144) -> (-b^{143, 9}_2 ∧ -b^{143, 9}_1 ∧ b^{143, 9}_0) c in CNF: c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ -p_1144 ∨ -b^{143, 9}_2 c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ -p_1144 ∨ -b^{143, 9}_1 c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ -p_1144 ∨ b^{143, 9}_0 c in DIMACS: 20705 20706 20707 -1144 -20708 0 20705 20706 20707 -1144 -20709 0 20705 20706 20707 -1144 20710 0 c 1+1 --> 2 c (-b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ b^{143, 8}_0 ∧ p_1144) -> (-b^{143, 9}_2 ∧ b^{143, 9}_1 ∧ -b^{143, 9}_0) c in CNF: c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ -p_1144 ∨ -b^{143, 9}_2 c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ -p_1144 ∨ b^{143, 9}_1 c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ -p_1144 ∨ -b^{143, 9}_0 c in DIMACS: 20705 20706 -20707 -1144 -20708 0 20705 20706 -20707 -1144 20709 0 20705 20706 -20707 -1144 -20710 0 c 2+1 --> break c (-b^{143, 8}_2 ∧ b^{143, 8}_1 ∧ -b^{143, 8}_0 ∧ p_1144) -> break c in CNF: c b^{143, 8}_2 ∨ -b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ -p_1144 ∨ break c in DIMACS: 20705 -20706 20707 -1144 1162 0 c 2-1 --> 1 c (-b^{143, 8}_2 ∧ b^{143, 8}_1 ∧ -b^{143, 8}_0 ∧ -p_1144) -> (-b^{143, 9}_2 ∧ -b^{143, 9}_1 ∧ b^{143, 9}_0) c in CNF: c b^{143, 8}_2 ∨ -b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ p_1144 ∨ -b^{143, 9}_2 c b^{143, 8}_2 ∨ -b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ p_1144 ∨ -b^{143, 9}_1 c b^{143, 8}_2 ∨ -b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ p_1144 ∨ b^{143, 9}_0 c in DIMACS: 20705 -20706 20707 1144 -20708 0 20705 -20706 20707 1144 -20709 0 20705 -20706 20707 1144 20710 0 c 1-1 --> 0 c (-b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ b^{143, 8}_0 ∧ -p_1144) -> (-b^{143, 9}_2 ∧ -b^{143, 9}_1 ∧ -b^{143, 9}_0) c in CNF: c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ p_1144 ∨ -b^{143, 9}_2 c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ p_1144 ∨ -b^{143, 9}_1 c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ p_1144 ∨ -b^{143, 9}_0 c in DIMACS: 20705 20706 -20707 1144 -20708 0 20705 20706 -20707 1144 -20709 0 20705 20706 -20707 1144 -20710 0 c 0-1 --> -1 c (-b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ -b^{143, 8}_0 ∧ -p_1144) -> ( b^{143, 9}_2 ∧ -b^{143, 9}_1 ∧ b^{143, 9}_0) c in CNF: c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ p_1144 ∨ b^{143, 9}_2 c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ p_1144 ∨ -b^{143, 9}_1 c b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ p_1144 ∨ b^{143, 9}_0 c in DIMACS: 20705 20706 20707 1144 20708 0 20705 20706 20707 1144 -20709 0 20705 20706 20707 1144 20710 0 c -1-1 --> -2 c ( b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ b^{143, 8}_0 ∧ -p_1144) -> ( b^{143, 9}_2 ∧ b^{143, 9}_1 ∧ -b^{143, 9}_0) c in CNF: c -b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ p_1144 ∨ b^{143, 9}_2 c -b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ p_1144 ∨ b^{143, 9}_1 c -b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ p_1144 ∨ -b^{143, 9}_0 c in DIMACS: -20705 20706 -20707 1144 20708 0 -20705 20706 -20707 1144 20709 0 -20705 20706 -20707 1144 -20710 0 c -2-1 --> break c ( b^{143, 8}_2 ∧ b^{143, 8}_1 ∧ -b^{143, 8}_0 ∧ -p_1144) -> break c in CNF: c -b^{143, 8}_2 ∨ -b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ p_1144 ∨ break c in DIMACS: -20705 -20706 20707 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{143, 8}_2 ∧ -b^{143, 8}_1 ∧ -b^{143, 8}_0 ∧ true) c in CNF: c -b^{143, 8}_2 ∨ b^{143, 8}_1 ∨ b^{143, 8}_0 ∨ false c in DIMACS: -20705 20706 20707 0 c 3 does not represent an automaton state. c -(-b^{143, 8}_2 ∧ b^{143, 8}_1 ∧ b^{143, 8}_0 ∧ true) c in CNF: c b^{143, 8}_2 ∨ -b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ false c in DIMACS: 20705 -20706 -20707 0 c -3 does not represent an automaton state. c -( b^{143, 8}_2 ∧ b^{143, 8}_1 ∧ b^{143, 8}_0 ∧ true) c in CNF: c -b^{143, 8}_2 ∨ -b^{143, 8}_1 ∨ -b^{143, 8}_0 ∨ false c in DIMACS: -20705 -20706 -20707 0 c INIT for k = 144 c -b^{144, 1}_2 c -b^{144, 1}_1 c -b^{144, 1}_0 c in DIMACS: -20711 0 -20712 0 -20713 0 c Transitions for k = 144 c i = 1 c -2+1 --> -1 c ( b^{144, 1}_2 ∧ b^{144, 1}_1 ∧ -b^{144, 1}_0 ∧ p_144) -> ( b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ b^{144, 2}_0) c in CNF: c -b^{144, 1}_2 ∨ -b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ -p_144 ∨ b^{144, 2}_2 c -b^{144, 1}_2 ∨ -b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ -p_144 ∨ -b^{144, 2}_1 c -b^{144, 1}_2 ∨ -b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ -p_144 ∨ b^{144, 2}_0 c in DIMACS: -20711 -20712 20713 -144 20714 0 -20711 -20712 20713 -144 -20715 0 -20711 -20712 20713 -144 20716 0 c -1+1 --> 0 c ( b^{144, 1}_2 ∧ -b^{144, 1}_1 ∧ b^{144, 1}_0 ∧ p_144) -> (-b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ -b^{144, 2}_0) c in CNF: c -b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ -p_144 ∨ -b^{144, 2}_2 c -b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ -p_144 ∨ -b^{144, 2}_1 c -b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ -p_144 ∨ -b^{144, 2}_0 c in DIMACS: -20711 20712 -20713 -144 -20714 0 -20711 20712 -20713 -144 -20715 0 -20711 20712 -20713 -144 -20716 0 c 0+1 --> 1 c (-b^{144, 1}_2 ∧ -b^{144, 1}_1 ∧ -b^{144, 1}_0 ∧ p_144) -> (-b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ b^{144, 2}_0) c in CNF: c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ -p_144 ∨ -b^{144, 2}_2 c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ -p_144 ∨ -b^{144, 2}_1 c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ -p_144 ∨ b^{144, 2}_0 c in DIMACS: 20711 20712 20713 -144 -20714 0 20711 20712 20713 -144 -20715 0 20711 20712 20713 -144 20716 0 c 1+1 --> 2 c (-b^{144, 1}_2 ∧ -b^{144, 1}_1 ∧ b^{144, 1}_0 ∧ p_144) -> (-b^{144, 2}_2 ∧ b^{144, 2}_1 ∧ -b^{144, 2}_0) c in CNF: c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ -p_144 ∨ -b^{144, 2}_2 c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ -p_144 ∨ b^{144, 2}_1 c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ -p_144 ∨ -b^{144, 2}_0 c in DIMACS: 20711 20712 -20713 -144 -20714 0 20711 20712 -20713 -144 20715 0 20711 20712 -20713 -144 -20716 0 c 2+1 --> break c (-b^{144, 1}_2 ∧ b^{144, 1}_1 ∧ -b^{144, 1}_0 ∧ p_144) -> break c in CNF: c b^{144, 1}_2 ∨ -b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ -p_144 ∨ break c in DIMACS: 20711 -20712 20713 -144 1162 0 c 2-1 --> 1 c (-b^{144, 1}_2 ∧ b^{144, 1}_1 ∧ -b^{144, 1}_0 ∧ -p_144) -> (-b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ b^{144, 2}_0) c in CNF: c b^{144, 1}_2 ∨ -b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ p_144 ∨ -b^{144, 2}_2 c b^{144, 1}_2 ∨ -b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ p_144 ∨ -b^{144, 2}_1 c b^{144, 1}_2 ∨ -b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ p_144 ∨ b^{144, 2}_0 c in DIMACS: 20711 -20712 20713 144 -20714 0 20711 -20712 20713 144 -20715 0 20711 -20712 20713 144 20716 0 c 1-1 --> 0 c (-b^{144, 1}_2 ∧ -b^{144, 1}_1 ∧ b^{144, 1}_0 ∧ -p_144) -> (-b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ -b^{144, 2}_0) c in CNF: c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ p_144 ∨ -b^{144, 2}_2 c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ p_144 ∨ -b^{144, 2}_1 c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ p_144 ∨ -b^{144, 2}_0 c in DIMACS: 20711 20712 -20713 144 -20714 0 20711 20712 -20713 144 -20715 0 20711 20712 -20713 144 -20716 0 c 0-1 --> -1 c (-b^{144, 1}_2 ∧ -b^{144, 1}_1 ∧ -b^{144, 1}_0 ∧ -p_144) -> ( b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ b^{144, 2}_0) c in CNF: c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ p_144 ∨ b^{144, 2}_2 c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ p_144 ∨ -b^{144, 2}_1 c b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ p_144 ∨ b^{144, 2}_0 c in DIMACS: 20711 20712 20713 144 20714 0 20711 20712 20713 144 -20715 0 20711 20712 20713 144 20716 0 c -1-1 --> -2 c ( b^{144, 1}_2 ∧ -b^{144, 1}_1 ∧ b^{144, 1}_0 ∧ -p_144) -> ( b^{144, 2}_2 ∧ b^{144, 2}_1 ∧ -b^{144, 2}_0) c in CNF: c -b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ p_144 ∨ b^{144, 2}_2 c -b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ p_144 ∨ b^{144, 2}_1 c -b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ p_144 ∨ -b^{144, 2}_0 c in DIMACS: -20711 20712 -20713 144 20714 0 -20711 20712 -20713 144 20715 0 -20711 20712 -20713 144 -20716 0 c -2-1 --> break c ( b^{144, 1}_2 ∧ b^{144, 1}_1 ∧ -b^{144, 1}_0 ∧ -p_144) -> break c in CNF: c -b^{144, 1}_2 ∨ -b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ p_144 ∨ break c in DIMACS: -20711 -20712 20713 144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{144, 1}_2 ∧ -b^{144, 1}_1 ∧ -b^{144, 1}_0 ∧ true) c in CNF: c -b^{144, 1}_2 ∨ b^{144, 1}_1 ∨ b^{144, 1}_0 ∨ false c in DIMACS: -20711 20712 20713 0 c 3 does not represent an automaton state. c -(-b^{144, 1}_2 ∧ b^{144, 1}_1 ∧ b^{144, 1}_0 ∧ true) c in CNF: c b^{144, 1}_2 ∨ -b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ false c in DIMACS: 20711 -20712 -20713 0 c -3 does not represent an automaton state. c -( b^{144, 1}_2 ∧ b^{144, 1}_1 ∧ b^{144, 1}_0 ∧ true) c in CNF: c -b^{144, 1}_2 ∨ -b^{144, 1}_1 ∨ -b^{144, 1}_0 ∨ false c in DIMACS: -20711 -20712 -20713 0 c i = 2 c -2+1 --> -1 c ( b^{144, 2}_2 ∧ b^{144, 2}_1 ∧ -b^{144, 2}_0 ∧ p_288) -> ( b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ b^{144, 3}_0) c in CNF: c -b^{144, 2}_2 ∨ -b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ -p_288 ∨ b^{144, 3}_2 c -b^{144, 2}_2 ∨ -b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ -p_288 ∨ -b^{144, 3}_1 c -b^{144, 2}_2 ∨ -b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ -p_288 ∨ b^{144, 3}_0 c in DIMACS: -20714 -20715 20716 -288 20717 0 -20714 -20715 20716 -288 -20718 0 -20714 -20715 20716 -288 20719 0 c -1+1 --> 0 c ( b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ b^{144, 2}_0 ∧ p_288) -> (-b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ -b^{144, 3}_0) c in CNF: c -b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ -p_288 ∨ -b^{144, 3}_2 c -b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ -p_288 ∨ -b^{144, 3}_1 c -b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ -p_288 ∨ -b^{144, 3}_0 c in DIMACS: -20714 20715 -20716 -288 -20717 0 -20714 20715 -20716 -288 -20718 0 -20714 20715 -20716 -288 -20719 0 c 0+1 --> 1 c (-b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ -b^{144, 2}_0 ∧ p_288) -> (-b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ b^{144, 3}_0) c in CNF: c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ -p_288 ∨ -b^{144, 3}_2 c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ -p_288 ∨ -b^{144, 3}_1 c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ -p_288 ∨ b^{144, 3}_0 c in DIMACS: 20714 20715 20716 -288 -20717 0 20714 20715 20716 -288 -20718 0 20714 20715 20716 -288 20719 0 c 1+1 --> 2 c (-b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ b^{144, 2}_0 ∧ p_288) -> (-b^{144, 3}_2 ∧ b^{144, 3}_1 ∧ -b^{144, 3}_0) c in CNF: c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ -p_288 ∨ -b^{144, 3}_2 c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ -p_288 ∨ b^{144, 3}_1 c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ -p_288 ∨ -b^{144, 3}_0 c in DIMACS: 20714 20715 -20716 -288 -20717 0 20714 20715 -20716 -288 20718 0 20714 20715 -20716 -288 -20719 0 c 2+1 --> break c (-b^{144, 2}_2 ∧ b^{144, 2}_1 ∧ -b^{144, 2}_0 ∧ p_288) -> break c in CNF: c b^{144, 2}_2 ∨ -b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ -p_288 ∨ break c in DIMACS: 20714 -20715 20716 -288 1162 0 c 2-1 --> 1 c (-b^{144, 2}_2 ∧ b^{144, 2}_1 ∧ -b^{144, 2}_0 ∧ -p_288) -> (-b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ b^{144, 3}_0) c in CNF: c b^{144, 2}_2 ∨ -b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ p_288 ∨ -b^{144, 3}_2 c b^{144, 2}_2 ∨ -b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ p_288 ∨ -b^{144, 3}_1 c b^{144, 2}_2 ∨ -b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ p_288 ∨ b^{144, 3}_0 c in DIMACS: 20714 -20715 20716 288 -20717 0 20714 -20715 20716 288 -20718 0 20714 -20715 20716 288 20719 0 c 1-1 --> 0 c (-b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ b^{144, 2}_0 ∧ -p_288) -> (-b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ -b^{144, 3}_0) c in CNF: c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ p_288 ∨ -b^{144, 3}_2 c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ p_288 ∨ -b^{144, 3}_1 c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ p_288 ∨ -b^{144, 3}_0 c in DIMACS: 20714 20715 -20716 288 -20717 0 20714 20715 -20716 288 -20718 0 20714 20715 -20716 288 -20719 0 c 0-1 --> -1 c (-b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ -b^{144, 2}_0 ∧ -p_288) -> ( b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ b^{144, 3}_0) c in CNF: c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ p_288 ∨ b^{144, 3}_2 c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ p_288 ∨ -b^{144, 3}_1 c b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ p_288 ∨ b^{144, 3}_0 c in DIMACS: 20714 20715 20716 288 20717 0 20714 20715 20716 288 -20718 0 20714 20715 20716 288 20719 0 c -1-1 --> -2 c ( b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ b^{144, 2}_0 ∧ -p_288) -> ( b^{144, 3}_2 ∧ b^{144, 3}_1 ∧ -b^{144, 3}_0) c in CNF: c -b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ p_288 ∨ b^{144, 3}_2 c -b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ p_288 ∨ b^{144, 3}_1 c -b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ p_288 ∨ -b^{144, 3}_0 c in DIMACS: -20714 20715 -20716 288 20717 0 -20714 20715 -20716 288 20718 0 -20714 20715 -20716 288 -20719 0 c -2-1 --> break c ( b^{144, 2}_2 ∧ b^{144, 2}_1 ∧ -b^{144, 2}_0 ∧ -p_288) -> break c in CNF: c -b^{144, 2}_2 ∨ -b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ p_288 ∨ break c in DIMACS: -20714 -20715 20716 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{144, 2}_2 ∧ -b^{144, 2}_1 ∧ -b^{144, 2}_0 ∧ true) c in CNF: c -b^{144, 2}_2 ∨ b^{144, 2}_1 ∨ b^{144, 2}_0 ∨ false c in DIMACS: -20714 20715 20716 0 c 3 does not represent an automaton state. c -(-b^{144, 2}_2 ∧ b^{144, 2}_1 ∧ b^{144, 2}_0 ∧ true) c in CNF: c b^{144, 2}_2 ∨ -b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ false c in DIMACS: 20714 -20715 -20716 0 c -3 does not represent an automaton state. c -( b^{144, 2}_2 ∧ b^{144, 2}_1 ∧ b^{144, 2}_0 ∧ true) c in CNF: c -b^{144, 2}_2 ∨ -b^{144, 2}_1 ∨ -b^{144, 2}_0 ∨ false c in DIMACS: -20714 -20715 -20716 0 c i = 3 c -2+1 --> -1 c ( b^{144, 3}_2 ∧ b^{144, 3}_1 ∧ -b^{144, 3}_0 ∧ p_432) -> ( b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ b^{144, 4}_0) c in CNF: c -b^{144, 3}_2 ∨ -b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ -p_432 ∨ b^{144, 4}_2 c -b^{144, 3}_2 ∨ -b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ -p_432 ∨ -b^{144, 4}_1 c -b^{144, 3}_2 ∨ -b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ -p_432 ∨ b^{144, 4}_0 c in DIMACS: -20717 -20718 20719 -432 20720 0 -20717 -20718 20719 -432 -20721 0 -20717 -20718 20719 -432 20722 0 c -1+1 --> 0 c ( b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ b^{144, 3}_0 ∧ p_432) -> (-b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ -b^{144, 4}_0) c in CNF: c -b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ -p_432 ∨ -b^{144, 4}_2 c -b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ -p_432 ∨ -b^{144, 4}_1 c -b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ -p_432 ∨ -b^{144, 4}_0 c in DIMACS: -20717 20718 -20719 -432 -20720 0 -20717 20718 -20719 -432 -20721 0 -20717 20718 -20719 -432 -20722 0 c 0+1 --> 1 c (-b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ -b^{144, 3}_0 ∧ p_432) -> (-b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ b^{144, 4}_0) c in CNF: c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ -p_432 ∨ -b^{144, 4}_2 c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ -p_432 ∨ -b^{144, 4}_1 c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ -p_432 ∨ b^{144, 4}_0 c in DIMACS: 20717 20718 20719 -432 -20720 0 20717 20718 20719 -432 -20721 0 20717 20718 20719 -432 20722 0 c 1+1 --> 2 c (-b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ b^{144, 3}_0 ∧ p_432) -> (-b^{144, 4}_2 ∧ b^{144, 4}_1 ∧ -b^{144, 4}_0) c in CNF: c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ -p_432 ∨ -b^{144, 4}_2 c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ -p_432 ∨ b^{144, 4}_1 c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ -p_432 ∨ -b^{144, 4}_0 c in DIMACS: 20717 20718 -20719 -432 -20720 0 20717 20718 -20719 -432 20721 0 20717 20718 -20719 -432 -20722 0 c 2+1 --> break c (-b^{144, 3}_2 ∧ b^{144, 3}_1 ∧ -b^{144, 3}_0 ∧ p_432) -> break c in CNF: c b^{144, 3}_2 ∨ -b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ -p_432 ∨ break c in DIMACS: 20717 -20718 20719 -432 1162 0 c 2-1 --> 1 c (-b^{144, 3}_2 ∧ b^{144, 3}_1 ∧ -b^{144, 3}_0 ∧ -p_432) -> (-b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ b^{144, 4}_0) c in CNF: c b^{144, 3}_2 ∨ -b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ p_432 ∨ -b^{144, 4}_2 c b^{144, 3}_2 ∨ -b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ p_432 ∨ -b^{144, 4}_1 c b^{144, 3}_2 ∨ -b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ p_432 ∨ b^{144, 4}_0 c in DIMACS: 20717 -20718 20719 432 -20720 0 20717 -20718 20719 432 -20721 0 20717 -20718 20719 432 20722 0 c 1-1 --> 0 c (-b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ b^{144, 3}_0 ∧ -p_432) -> (-b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ -b^{144, 4}_0) c in CNF: c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ p_432 ∨ -b^{144, 4}_2 c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ p_432 ∨ -b^{144, 4}_1 c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ p_432 ∨ -b^{144, 4}_0 c in DIMACS: 20717 20718 -20719 432 -20720 0 20717 20718 -20719 432 -20721 0 20717 20718 -20719 432 -20722 0 c 0-1 --> -1 c (-b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ -b^{144, 3}_0 ∧ -p_432) -> ( b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ b^{144, 4}_0) c in CNF: c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ p_432 ∨ b^{144, 4}_2 c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ p_432 ∨ -b^{144, 4}_1 c b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ p_432 ∨ b^{144, 4}_0 c in DIMACS: 20717 20718 20719 432 20720 0 20717 20718 20719 432 -20721 0 20717 20718 20719 432 20722 0 c -1-1 --> -2 c ( b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ b^{144, 3}_0 ∧ -p_432) -> ( b^{144, 4}_2 ∧ b^{144, 4}_1 ∧ -b^{144, 4}_0) c in CNF: c -b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ p_432 ∨ b^{144, 4}_2 c -b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ p_432 ∨ b^{144, 4}_1 c -b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ p_432 ∨ -b^{144, 4}_0 c in DIMACS: -20717 20718 -20719 432 20720 0 -20717 20718 -20719 432 20721 0 -20717 20718 -20719 432 -20722 0 c -2-1 --> break c ( b^{144, 3}_2 ∧ b^{144, 3}_1 ∧ -b^{144, 3}_0 ∧ -p_432) -> break c in CNF: c -b^{144, 3}_2 ∨ -b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ p_432 ∨ break c in DIMACS: -20717 -20718 20719 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{144, 3}_2 ∧ -b^{144, 3}_1 ∧ -b^{144, 3}_0 ∧ true) c in CNF: c -b^{144, 3}_2 ∨ b^{144, 3}_1 ∨ b^{144, 3}_0 ∨ false c in DIMACS: -20717 20718 20719 0 c 3 does not represent an automaton state. c -(-b^{144, 3}_2 ∧ b^{144, 3}_1 ∧ b^{144, 3}_0 ∧ true) c in CNF: c b^{144, 3}_2 ∨ -b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ false c in DIMACS: 20717 -20718 -20719 0 c -3 does not represent an automaton state. c -( b^{144, 3}_2 ∧ b^{144, 3}_1 ∧ b^{144, 3}_0 ∧ true) c in CNF: c -b^{144, 3}_2 ∨ -b^{144, 3}_1 ∨ -b^{144, 3}_0 ∨ false c in DIMACS: -20717 -20718 -20719 0 c i = 4 c -2+1 --> -1 c ( b^{144, 4}_2 ∧ b^{144, 4}_1 ∧ -b^{144, 4}_0 ∧ p_576) -> ( b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ b^{144, 5}_0) c in CNF: c -b^{144, 4}_2 ∨ -b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ -p_576 ∨ b^{144, 5}_2 c -b^{144, 4}_2 ∨ -b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ -p_576 ∨ -b^{144, 5}_1 c -b^{144, 4}_2 ∨ -b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ -p_576 ∨ b^{144, 5}_0 c in DIMACS: -20720 -20721 20722 -576 20723 0 -20720 -20721 20722 -576 -20724 0 -20720 -20721 20722 -576 20725 0 c -1+1 --> 0 c ( b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ b^{144, 4}_0 ∧ p_576) -> (-b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ -b^{144, 5}_0) c in CNF: c -b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ -p_576 ∨ -b^{144, 5}_2 c -b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ -p_576 ∨ -b^{144, 5}_1 c -b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ -p_576 ∨ -b^{144, 5}_0 c in DIMACS: -20720 20721 -20722 -576 -20723 0 -20720 20721 -20722 -576 -20724 0 -20720 20721 -20722 -576 -20725 0 c 0+1 --> 1 c (-b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ -b^{144, 4}_0 ∧ p_576) -> (-b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ b^{144, 5}_0) c in CNF: c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ -p_576 ∨ -b^{144, 5}_2 c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ -p_576 ∨ -b^{144, 5}_1 c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ -p_576 ∨ b^{144, 5}_0 c in DIMACS: 20720 20721 20722 -576 -20723 0 20720 20721 20722 -576 -20724 0 20720 20721 20722 -576 20725 0 c 1+1 --> 2 c (-b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ b^{144, 4}_0 ∧ p_576) -> (-b^{144, 5}_2 ∧ b^{144, 5}_1 ∧ -b^{144, 5}_0) c in CNF: c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ -p_576 ∨ -b^{144, 5}_2 c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ -p_576 ∨ b^{144, 5}_1 c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ -p_576 ∨ -b^{144, 5}_0 c in DIMACS: 20720 20721 -20722 -576 -20723 0 20720 20721 -20722 -576 20724 0 20720 20721 -20722 -576 -20725 0 c 2+1 --> break c (-b^{144, 4}_2 ∧ b^{144, 4}_1 ∧ -b^{144, 4}_0 ∧ p_576) -> break c in CNF: c b^{144, 4}_2 ∨ -b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ -p_576 ∨ break c in DIMACS: 20720 -20721 20722 -576 1162 0 c 2-1 --> 1 c (-b^{144, 4}_2 ∧ b^{144, 4}_1 ∧ -b^{144, 4}_0 ∧ -p_576) -> (-b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ b^{144, 5}_0) c in CNF: c b^{144, 4}_2 ∨ -b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ p_576 ∨ -b^{144, 5}_2 c b^{144, 4}_2 ∨ -b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ p_576 ∨ -b^{144, 5}_1 c b^{144, 4}_2 ∨ -b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ p_576 ∨ b^{144, 5}_0 c in DIMACS: 20720 -20721 20722 576 -20723 0 20720 -20721 20722 576 -20724 0 20720 -20721 20722 576 20725 0 c 1-1 --> 0 c (-b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ b^{144, 4}_0 ∧ -p_576) -> (-b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ -b^{144, 5}_0) c in CNF: c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ p_576 ∨ -b^{144, 5}_2 c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ p_576 ∨ -b^{144, 5}_1 c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ p_576 ∨ -b^{144, 5}_0 c in DIMACS: 20720 20721 -20722 576 -20723 0 20720 20721 -20722 576 -20724 0 20720 20721 -20722 576 -20725 0 c 0-1 --> -1 c (-b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ -b^{144, 4}_0 ∧ -p_576) -> ( b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ b^{144, 5}_0) c in CNF: c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ p_576 ∨ b^{144, 5}_2 c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ p_576 ∨ -b^{144, 5}_1 c b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ p_576 ∨ b^{144, 5}_0 c in DIMACS: 20720 20721 20722 576 20723 0 20720 20721 20722 576 -20724 0 20720 20721 20722 576 20725 0 c -1-1 --> -2 c ( b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ b^{144, 4}_0 ∧ -p_576) -> ( b^{144, 5}_2 ∧ b^{144, 5}_1 ∧ -b^{144, 5}_0) c in CNF: c -b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ p_576 ∨ b^{144, 5}_2 c -b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ p_576 ∨ b^{144, 5}_1 c -b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ p_576 ∨ -b^{144, 5}_0 c in DIMACS: -20720 20721 -20722 576 20723 0 -20720 20721 -20722 576 20724 0 -20720 20721 -20722 576 -20725 0 c -2-1 --> break c ( b^{144, 4}_2 ∧ b^{144, 4}_1 ∧ -b^{144, 4}_0 ∧ -p_576) -> break c in CNF: c -b^{144, 4}_2 ∨ -b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ p_576 ∨ break c in DIMACS: -20720 -20721 20722 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{144, 4}_2 ∧ -b^{144, 4}_1 ∧ -b^{144, 4}_0 ∧ true) c in CNF: c -b^{144, 4}_2 ∨ b^{144, 4}_1 ∨ b^{144, 4}_0 ∨ false c in DIMACS: -20720 20721 20722 0 c 3 does not represent an automaton state. c -(-b^{144, 4}_2 ∧ b^{144, 4}_1 ∧ b^{144, 4}_0 ∧ true) c in CNF: c b^{144, 4}_2 ∨ -b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ false c in DIMACS: 20720 -20721 -20722 0 c -3 does not represent an automaton state. c -( b^{144, 4}_2 ∧ b^{144, 4}_1 ∧ b^{144, 4}_0 ∧ true) c in CNF: c -b^{144, 4}_2 ∨ -b^{144, 4}_1 ∨ -b^{144, 4}_0 ∨ false c in DIMACS: -20720 -20721 -20722 0 c i = 5 c -2+1 --> -1 c ( b^{144, 5}_2 ∧ b^{144, 5}_1 ∧ -b^{144, 5}_0 ∧ p_720) -> ( b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ b^{144, 6}_0) c in CNF: c -b^{144, 5}_2 ∨ -b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ -p_720 ∨ b^{144, 6}_2 c -b^{144, 5}_2 ∨ -b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ -p_720 ∨ -b^{144, 6}_1 c -b^{144, 5}_2 ∨ -b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ -p_720 ∨ b^{144, 6}_0 c in DIMACS: -20723 -20724 20725 -720 20726 0 -20723 -20724 20725 -720 -20727 0 -20723 -20724 20725 -720 20728 0 c -1+1 --> 0 c ( b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ b^{144, 5}_0 ∧ p_720) -> (-b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ -b^{144, 6}_0) c in CNF: c -b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ -p_720 ∨ -b^{144, 6}_2 c -b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ -p_720 ∨ -b^{144, 6}_1 c -b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ -p_720 ∨ -b^{144, 6}_0 c in DIMACS: -20723 20724 -20725 -720 -20726 0 -20723 20724 -20725 -720 -20727 0 -20723 20724 -20725 -720 -20728 0 c 0+1 --> 1 c (-b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ -b^{144, 5}_0 ∧ p_720) -> (-b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ b^{144, 6}_0) c in CNF: c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ -p_720 ∨ -b^{144, 6}_2 c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ -p_720 ∨ -b^{144, 6}_1 c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ -p_720 ∨ b^{144, 6}_0 c in DIMACS: 20723 20724 20725 -720 -20726 0 20723 20724 20725 -720 -20727 0 20723 20724 20725 -720 20728 0 c 1+1 --> 2 c (-b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ b^{144, 5}_0 ∧ p_720) -> (-b^{144, 6}_2 ∧ b^{144, 6}_1 ∧ -b^{144, 6}_0) c in CNF: c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ -p_720 ∨ -b^{144, 6}_2 c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ -p_720 ∨ b^{144, 6}_1 c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ -p_720 ∨ -b^{144, 6}_0 c in DIMACS: 20723 20724 -20725 -720 -20726 0 20723 20724 -20725 -720 20727 0 20723 20724 -20725 -720 -20728 0 c 2+1 --> break c (-b^{144, 5}_2 ∧ b^{144, 5}_1 ∧ -b^{144, 5}_0 ∧ p_720) -> break c in CNF: c b^{144, 5}_2 ∨ -b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ -p_720 ∨ break c in DIMACS: 20723 -20724 20725 -720 1162 0 c 2-1 --> 1 c (-b^{144, 5}_2 ∧ b^{144, 5}_1 ∧ -b^{144, 5}_0 ∧ -p_720) -> (-b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ b^{144, 6}_0) c in CNF: c b^{144, 5}_2 ∨ -b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ p_720 ∨ -b^{144, 6}_2 c b^{144, 5}_2 ∨ -b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ p_720 ∨ -b^{144, 6}_1 c b^{144, 5}_2 ∨ -b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ p_720 ∨ b^{144, 6}_0 c in DIMACS: 20723 -20724 20725 720 -20726 0 20723 -20724 20725 720 -20727 0 20723 -20724 20725 720 20728 0 c 1-1 --> 0 c (-b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ b^{144, 5}_0 ∧ -p_720) -> (-b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ -b^{144, 6}_0) c in CNF: c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ p_720 ∨ -b^{144, 6}_2 c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ p_720 ∨ -b^{144, 6}_1 c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ p_720 ∨ -b^{144, 6}_0 c in DIMACS: 20723 20724 -20725 720 -20726 0 20723 20724 -20725 720 -20727 0 20723 20724 -20725 720 -20728 0 c 0-1 --> -1 c (-b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ -b^{144, 5}_0 ∧ -p_720) -> ( b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ b^{144, 6}_0) c in CNF: c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ p_720 ∨ b^{144, 6}_2 c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ p_720 ∨ -b^{144, 6}_1 c b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ p_720 ∨ b^{144, 6}_0 c in DIMACS: 20723 20724 20725 720 20726 0 20723 20724 20725 720 -20727 0 20723 20724 20725 720 20728 0 c -1-1 --> -2 c ( b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ b^{144, 5}_0 ∧ -p_720) -> ( b^{144, 6}_2 ∧ b^{144, 6}_1 ∧ -b^{144, 6}_0) c in CNF: c -b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ p_720 ∨ b^{144, 6}_2 c -b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ p_720 ∨ b^{144, 6}_1 c -b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ p_720 ∨ -b^{144, 6}_0 c in DIMACS: -20723 20724 -20725 720 20726 0 -20723 20724 -20725 720 20727 0 -20723 20724 -20725 720 -20728 0 c -2-1 --> break c ( b^{144, 5}_2 ∧ b^{144, 5}_1 ∧ -b^{144, 5}_0 ∧ -p_720) -> break c in CNF: c -b^{144, 5}_2 ∨ -b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ p_720 ∨ break c in DIMACS: -20723 -20724 20725 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{144, 5}_2 ∧ -b^{144, 5}_1 ∧ -b^{144, 5}_0 ∧ true) c in CNF: c -b^{144, 5}_2 ∨ b^{144, 5}_1 ∨ b^{144, 5}_0 ∨ false c in DIMACS: -20723 20724 20725 0 c 3 does not represent an automaton state. c -(-b^{144, 5}_2 ∧ b^{144, 5}_1 ∧ b^{144, 5}_0 ∧ true) c in CNF: c b^{144, 5}_2 ∨ -b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ false c in DIMACS: 20723 -20724 -20725 0 c -3 does not represent an automaton state. c -( b^{144, 5}_2 ∧ b^{144, 5}_1 ∧ b^{144, 5}_0 ∧ true) c in CNF: c -b^{144, 5}_2 ∨ -b^{144, 5}_1 ∨ -b^{144, 5}_0 ∨ false c in DIMACS: -20723 -20724 -20725 0 c i = 6 c -2+1 --> -1 c ( b^{144, 6}_2 ∧ b^{144, 6}_1 ∧ -b^{144, 6}_0 ∧ p_864) -> ( b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ b^{144, 7}_0) c in CNF: c -b^{144, 6}_2 ∨ -b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ -p_864 ∨ b^{144, 7}_2 c -b^{144, 6}_2 ∨ -b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ -p_864 ∨ -b^{144, 7}_1 c -b^{144, 6}_2 ∨ -b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ -p_864 ∨ b^{144, 7}_0 c in DIMACS: -20726 -20727 20728 -864 20729 0 -20726 -20727 20728 -864 -20730 0 -20726 -20727 20728 -864 20731 0 c -1+1 --> 0 c ( b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ b^{144, 6}_0 ∧ p_864) -> (-b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ -b^{144, 7}_0) c in CNF: c -b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ -p_864 ∨ -b^{144, 7}_2 c -b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ -p_864 ∨ -b^{144, 7}_1 c -b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ -p_864 ∨ -b^{144, 7}_0 c in DIMACS: -20726 20727 -20728 -864 -20729 0 -20726 20727 -20728 -864 -20730 0 -20726 20727 -20728 -864 -20731 0 c 0+1 --> 1 c (-b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ -b^{144, 6}_0 ∧ p_864) -> (-b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ b^{144, 7}_0) c in CNF: c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ -p_864 ∨ -b^{144, 7}_2 c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ -p_864 ∨ -b^{144, 7}_1 c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ -p_864 ∨ b^{144, 7}_0 c in DIMACS: 20726 20727 20728 -864 -20729 0 20726 20727 20728 -864 -20730 0 20726 20727 20728 -864 20731 0 c 1+1 --> 2 c (-b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ b^{144, 6}_0 ∧ p_864) -> (-b^{144, 7}_2 ∧ b^{144, 7}_1 ∧ -b^{144, 7}_0) c in CNF: c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ -p_864 ∨ -b^{144, 7}_2 c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ -p_864 ∨ b^{144, 7}_1 c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ -p_864 ∨ -b^{144, 7}_0 c in DIMACS: 20726 20727 -20728 -864 -20729 0 20726 20727 -20728 -864 20730 0 20726 20727 -20728 -864 -20731 0 c 2+1 --> break c (-b^{144, 6}_2 ∧ b^{144, 6}_1 ∧ -b^{144, 6}_0 ∧ p_864) -> break c in CNF: c b^{144, 6}_2 ∨ -b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ -p_864 ∨ break c in DIMACS: 20726 -20727 20728 -864 1162 0 c 2-1 --> 1 c (-b^{144, 6}_2 ∧ b^{144, 6}_1 ∧ -b^{144, 6}_0 ∧ -p_864) -> (-b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ b^{144, 7}_0) c in CNF: c b^{144, 6}_2 ∨ -b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ p_864 ∨ -b^{144, 7}_2 c b^{144, 6}_2 ∨ -b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ p_864 ∨ -b^{144, 7}_1 c b^{144, 6}_2 ∨ -b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ p_864 ∨ b^{144, 7}_0 c in DIMACS: 20726 -20727 20728 864 -20729 0 20726 -20727 20728 864 -20730 0 20726 -20727 20728 864 20731 0 c 1-1 --> 0 c (-b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ b^{144, 6}_0 ∧ -p_864) -> (-b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ -b^{144, 7}_0) c in CNF: c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ p_864 ∨ -b^{144, 7}_2 c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ p_864 ∨ -b^{144, 7}_1 c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ p_864 ∨ -b^{144, 7}_0 c in DIMACS: 20726 20727 -20728 864 -20729 0 20726 20727 -20728 864 -20730 0 20726 20727 -20728 864 -20731 0 c 0-1 --> -1 c (-b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ -b^{144, 6}_0 ∧ -p_864) -> ( b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ b^{144, 7}_0) c in CNF: c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ p_864 ∨ b^{144, 7}_2 c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ p_864 ∨ -b^{144, 7}_1 c b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ p_864 ∨ b^{144, 7}_0 c in DIMACS: 20726 20727 20728 864 20729 0 20726 20727 20728 864 -20730 0 20726 20727 20728 864 20731 0 c -1-1 --> -2 c ( b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ b^{144, 6}_0 ∧ -p_864) -> ( b^{144, 7}_2 ∧ b^{144, 7}_1 ∧ -b^{144, 7}_0) c in CNF: c -b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ p_864 ∨ b^{144, 7}_2 c -b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ p_864 ∨ b^{144, 7}_1 c -b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ p_864 ∨ -b^{144, 7}_0 c in DIMACS: -20726 20727 -20728 864 20729 0 -20726 20727 -20728 864 20730 0 -20726 20727 -20728 864 -20731 0 c -2-1 --> break c ( b^{144, 6}_2 ∧ b^{144, 6}_1 ∧ -b^{144, 6}_0 ∧ -p_864) -> break c in CNF: c -b^{144, 6}_2 ∨ -b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ p_864 ∨ break c in DIMACS: -20726 -20727 20728 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{144, 6}_2 ∧ -b^{144, 6}_1 ∧ -b^{144, 6}_0 ∧ true) c in CNF: c -b^{144, 6}_2 ∨ b^{144, 6}_1 ∨ b^{144, 6}_0 ∨ false c in DIMACS: -20726 20727 20728 0 c 3 does not represent an automaton state. c -(-b^{144, 6}_2 ∧ b^{144, 6}_1 ∧ b^{144, 6}_0 ∧ true) c in CNF: c b^{144, 6}_2 ∨ -b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ false c in DIMACS: 20726 -20727 -20728 0 c -3 does not represent an automaton state. c -( b^{144, 6}_2 ∧ b^{144, 6}_1 ∧ b^{144, 6}_0 ∧ true) c in CNF: c -b^{144, 6}_2 ∨ -b^{144, 6}_1 ∨ -b^{144, 6}_0 ∨ false c in DIMACS: -20726 -20727 -20728 0 c i = 7 c -2+1 --> -1 c ( b^{144, 7}_2 ∧ b^{144, 7}_1 ∧ -b^{144, 7}_0 ∧ p_1008) -> ( b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ b^{144, 8}_0) c in CNF: c -b^{144, 7}_2 ∨ -b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ -p_1008 ∨ b^{144, 8}_2 c -b^{144, 7}_2 ∨ -b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ -p_1008 ∨ -b^{144, 8}_1 c -b^{144, 7}_2 ∨ -b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ -p_1008 ∨ b^{144, 8}_0 c in DIMACS: -20729 -20730 20731 -1008 20732 0 -20729 -20730 20731 -1008 -20733 0 -20729 -20730 20731 -1008 20734 0 c -1+1 --> 0 c ( b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ b^{144, 7}_0 ∧ p_1008) -> (-b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ -b^{144, 8}_0) c in CNF: c -b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ -p_1008 ∨ -b^{144, 8}_2 c -b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ -p_1008 ∨ -b^{144, 8}_1 c -b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ -p_1008 ∨ -b^{144, 8}_0 c in DIMACS: -20729 20730 -20731 -1008 -20732 0 -20729 20730 -20731 -1008 -20733 0 -20729 20730 -20731 -1008 -20734 0 c 0+1 --> 1 c (-b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ -b^{144, 7}_0 ∧ p_1008) -> (-b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ b^{144, 8}_0) c in CNF: c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ -p_1008 ∨ -b^{144, 8}_2 c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ -p_1008 ∨ -b^{144, 8}_1 c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ -p_1008 ∨ b^{144, 8}_0 c in DIMACS: 20729 20730 20731 -1008 -20732 0 20729 20730 20731 -1008 -20733 0 20729 20730 20731 -1008 20734 0 c 1+1 --> 2 c (-b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ b^{144, 7}_0 ∧ p_1008) -> (-b^{144, 8}_2 ∧ b^{144, 8}_1 ∧ -b^{144, 8}_0) c in CNF: c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ -p_1008 ∨ -b^{144, 8}_2 c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ -p_1008 ∨ b^{144, 8}_1 c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ -p_1008 ∨ -b^{144, 8}_0 c in DIMACS: 20729 20730 -20731 -1008 -20732 0 20729 20730 -20731 -1008 20733 0 20729 20730 -20731 -1008 -20734 0 c 2+1 --> break c (-b^{144, 7}_2 ∧ b^{144, 7}_1 ∧ -b^{144, 7}_0 ∧ p_1008) -> break c in CNF: c b^{144, 7}_2 ∨ -b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ -p_1008 ∨ break c in DIMACS: 20729 -20730 20731 -1008 1162 0 c 2-1 --> 1 c (-b^{144, 7}_2 ∧ b^{144, 7}_1 ∧ -b^{144, 7}_0 ∧ -p_1008) -> (-b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ b^{144, 8}_0) c in CNF: c b^{144, 7}_2 ∨ -b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ p_1008 ∨ -b^{144, 8}_2 c b^{144, 7}_2 ∨ -b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ p_1008 ∨ -b^{144, 8}_1 c b^{144, 7}_2 ∨ -b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ p_1008 ∨ b^{144, 8}_0 c in DIMACS: 20729 -20730 20731 1008 -20732 0 20729 -20730 20731 1008 -20733 0 20729 -20730 20731 1008 20734 0 c 1-1 --> 0 c (-b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ b^{144, 7}_0 ∧ -p_1008) -> (-b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ -b^{144, 8}_0) c in CNF: c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ p_1008 ∨ -b^{144, 8}_2 c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ p_1008 ∨ -b^{144, 8}_1 c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ p_1008 ∨ -b^{144, 8}_0 c in DIMACS: 20729 20730 -20731 1008 -20732 0 20729 20730 -20731 1008 -20733 0 20729 20730 -20731 1008 -20734 0 c 0-1 --> -1 c (-b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ -b^{144, 7}_0 ∧ -p_1008) -> ( b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ b^{144, 8}_0) c in CNF: c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ p_1008 ∨ b^{144, 8}_2 c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ p_1008 ∨ -b^{144, 8}_1 c b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ p_1008 ∨ b^{144, 8}_0 c in DIMACS: 20729 20730 20731 1008 20732 0 20729 20730 20731 1008 -20733 0 20729 20730 20731 1008 20734 0 c -1-1 --> -2 c ( b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ b^{144, 7}_0 ∧ -p_1008) -> ( b^{144, 8}_2 ∧ b^{144, 8}_1 ∧ -b^{144, 8}_0) c in CNF: c -b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ p_1008 ∨ b^{144, 8}_2 c -b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ p_1008 ∨ b^{144, 8}_1 c -b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ p_1008 ∨ -b^{144, 8}_0 c in DIMACS: -20729 20730 -20731 1008 20732 0 -20729 20730 -20731 1008 20733 0 -20729 20730 -20731 1008 -20734 0 c -2-1 --> break c ( b^{144, 7}_2 ∧ b^{144, 7}_1 ∧ -b^{144, 7}_0 ∧ -p_1008) -> break c in CNF: c -b^{144, 7}_2 ∨ -b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ p_1008 ∨ break c in DIMACS: -20729 -20730 20731 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{144, 7}_2 ∧ -b^{144, 7}_1 ∧ -b^{144, 7}_0 ∧ true) c in CNF: c -b^{144, 7}_2 ∨ b^{144, 7}_1 ∨ b^{144, 7}_0 ∨ false c in DIMACS: -20729 20730 20731 0 c 3 does not represent an automaton state. c -(-b^{144, 7}_2 ∧ b^{144, 7}_1 ∧ b^{144, 7}_0 ∧ true) c in CNF: c b^{144, 7}_2 ∨ -b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ false c in DIMACS: 20729 -20730 -20731 0 c -3 does not represent an automaton state. c -( b^{144, 7}_2 ∧ b^{144, 7}_1 ∧ b^{144, 7}_0 ∧ true) c in CNF: c -b^{144, 7}_2 ∨ -b^{144, 7}_1 ∨ -b^{144, 7}_0 ∨ false c in DIMACS: -20729 -20730 -20731 0 c i = 8 c -2+1 --> -1 c ( b^{144, 8}_2 ∧ b^{144, 8}_1 ∧ -b^{144, 8}_0 ∧ p_1152) -> ( b^{144, 9}_2 ∧ -b^{144, 9}_1 ∧ b^{144, 9}_0) c in CNF: c -b^{144, 8}_2 ∨ -b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ -p_1152 ∨ b^{144, 9}_2 c -b^{144, 8}_2 ∨ -b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ -p_1152 ∨ -b^{144, 9}_1 c -b^{144, 8}_2 ∨ -b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ -p_1152 ∨ b^{144, 9}_0 c in DIMACS: -20732 -20733 20734 -1152 20735 0 -20732 -20733 20734 -1152 -20736 0 -20732 -20733 20734 -1152 20737 0 c -1+1 --> 0 c ( b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ b^{144, 8}_0 ∧ p_1152) -> (-b^{144, 9}_2 ∧ -b^{144, 9}_1 ∧ -b^{144, 9}_0) c in CNF: c -b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ -p_1152 ∨ -b^{144, 9}_2 c -b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ -p_1152 ∨ -b^{144, 9}_1 c -b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ -p_1152 ∨ -b^{144, 9}_0 c in DIMACS: -20732 20733 -20734 -1152 -20735 0 -20732 20733 -20734 -1152 -20736 0 -20732 20733 -20734 -1152 -20737 0 c 0+1 --> 1 c (-b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ -b^{144, 8}_0 ∧ p_1152) -> (-b^{144, 9}_2 ∧ -b^{144, 9}_1 ∧ b^{144, 9}_0) c in CNF: c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ -p_1152 ∨ -b^{144, 9}_2 c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ -p_1152 ∨ -b^{144, 9}_1 c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ -p_1152 ∨ b^{144, 9}_0 c in DIMACS: 20732 20733 20734 -1152 -20735 0 20732 20733 20734 -1152 -20736 0 20732 20733 20734 -1152 20737 0 c 1+1 --> 2 c (-b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ b^{144, 8}_0 ∧ p_1152) -> (-b^{144, 9}_2 ∧ b^{144, 9}_1 ∧ -b^{144, 9}_0) c in CNF: c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ -p_1152 ∨ -b^{144, 9}_2 c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ -p_1152 ∨ b^{144, 9}_1 c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ -p_1152 ∨ -b^{144, 9}_0 c in DIMACS: 20732 20733 -20734 -1152 -20735 0 20732 20733 -20734 -1152 20736 0 20732 20733 -20734 -1152 -20737 0 c 2+1 --> break c (-b^{144, 8}_2 ∧ b^{144, 8}_1 ∧ -b^{144, 8}_0 ∧ p_1152) -> break c in CNF: c b^{144, 8}_2 ∨ -b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ -p_1152 ∨ break c in DIMACS: 20732 -20733 20734 -1152 1162 0 c 2-1 --> 1 c (-b^{144, 8}_2 ∧ b^{144, 8}_1 ∧ -b^{144, 8}_0 ∧ -p_1152) -> (-b^{144, 9}_2 ∧ -b^{144, 9}_1 ∧ b^{144, 9}_0) c in CNF: c b^{144, 8}_2 ∨ -b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ p_1152 ∨ -b^{144, 9}_2 c b^{144, 8}_2 ∨ -b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ p_1152 ∨ -b^{144, 9}_1 c b^{144, 8}_2 ∨ -b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ p_1152 ∨ b^{144, 9}_0 c in DIMACS: 20732 -20733 20734 1152 -20735 0 20732 -20733 20734 1152 -20736 0 20732 -20733 20734 1152 20737 0 c 1-1 --> 0 c (-b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ b^{144, 8}_0 ∧ -p_1152) -> (-b^{144, 9}_2 ∧ -b^{144, 9}_1 ∧ -b^{144, 9}_0) c in CNF: c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ p_1152 ∨ -b^{144, 9}_2 c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ p_1152 ∨ -b^{144, 9}_1 c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ p_1152 ∨ -b^{144, 9}_0 c in DIMACS: 20732 20733 -20734 1152 -20735 0 20732 20733 -20734 1152 -20736 0 20732 20733 -20734 1152 -20737 0 c 0-1 --> -1 c (-b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ -b^{144, 8}_0 ∧ -p_1152) -> ( b^{144, 9}_2 ∧ -b^{144, 9}_1 ∧ b^{144, 9}_0) c in CNF: c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ p_1152 ∨ b^{144, 9}_2 c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ p_1152 ∨ -b^{144, 9}_1 c b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ p_1152 ∨ b^{144, 9}_0 c in DIMACS: 20732 20733 20734 1152 20735 0 20732 20733 20734 1152 -20736 0 20732 20733 20734 1152 20737 0 c -1-1 --> -2 c ( b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ b^{144, 8}_0 ∧ -p_1152) -> ( b^{144, 9}_2 ∧ b^{144, 9}_1 ∧ -b^{144, 9}_0) c in CNF: c -b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ p_1152 ∨ b^{144, 9}_2 c -b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ p_1152 ∨ b^{144, 9}_1 c -b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ p_1152 ∨ -b^{144, 9}_0 c in DIMACS: -20732 20733 -20734 1152 20735 0 -20732 20733 -20734 1152 20736 0 -20732 20733 -20734 1152 -20737 0 c -2-1 --> break c ( b^{144, 8}_2 ∧ b^{144, 8}_1 ∧ -b^{144, 8}_0 ∧ -p_1152) -> break c in CNF: c -b^{144, 8}_2 ∨ -b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ p_1152 ∨ break c in DIMACS: -20732 -20733 20734 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{144, 8}_2 ∧ -b^{144, 8}_1 ∧ -b^{144, 8}_0 ∧ true) c in CNF: c -b^{144, 8}_2 ∨ b^{144, 8}_1 ∨ b^{144, 8}_0 ∨ false c in DIMACS: -20732 20733 20734 0 c 3 does not represent an automaton state. c -(-b^{144, 8}_2 ∧ b^{144, 8}_1 ∧ b^{144, 8}_0 ∧ true) c in CNF: c b^{144, 8}_2 ∨ -b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ false c in DIMACS: 20732 -20733 -20734 0 c -3 does not represent an automaton state. c -( b^{144, 8}_2 ∧ b^{144, 8}_1 ∧ b^{144, 8}_0 ∧ true) c in CNF: c -b^{144, 8}_2 ∨ -b^{144, 8}_1 ∨ -b^{144, 8}_0 ∨ false c in DIMACS: -20732 -20733 -20734 0 c INIT for k = 145 c -b^{145, 1}_2 c -b^{145, 1}_1 c -b^{145, 1}_0 c in DIMACS: -20738 0 -20739 0 -20740 0 c Transitions for k = 145 c i = 1 c -2+1 --> -1 c ( b^{145, 1}_2 ∧ b^{145, 1}_1 ∧ -b^{145, 1}_0 ∧ p_145) -> ( b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ b^{145, 2}_0) c in CNF: c -b^{145, 1}_2 ∨ -b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ -p_145 ∨ b^{145, 2}_2 c -b^{145, 1}_2 ∨ -b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ -p_145 ∨ -b^{145, 2}_1 c -b^{145, 1}_2 ∨ -b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ -p_145 ∨ b^{145, 2}_0 c in DIMACS: -20738 -20739 20740 -145 20741 0 -20738 -20739 20740 -145 -20742 0 -20738 -20739 20740 -145 20743 0 c -1+1 --> 0 c ( b^{145, 1}_2 ∧ -b^{145, 1}_1 ∧ b^{145, 1}_0 ∧ p_145) -> (-b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ -b^{145, 2}_0) c in CNF: c -b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ -p_145 ∨ -b^{145, 2}_2 c -b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ -p_145 ∨ -b^{145, 2}_1 c -b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ -p_145 ∨ -b^{145, 2}_0 c in DIMACS: -20738 20739 -20740 -145 -20741 0 -20738 20739 -20740 -145 -20742 0 -20738 20739 -20740 -145 -20743 0 c 0+1 --> 1 c (-b^{145, 1}_2 ∧ -b^{145, 1}_1 ∧ -b^{145, 1}_0 ∧ p_145) -> (-b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ b^{145, 2}_0) c in CNF: c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ -p_145 ∨ -b^{145, 2}_2 c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ -p_145 ∨ -b^{145, 2}_1 c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ -p_145 ∨ b^{145, 2}_0 c in DIMACS: 20738 20739 20740 -145 -20741 0 20738 20739 20740 -145 -20742 0 20738 20739 20740 -145 20743 0 c 1+1 --> 2 c (-b^{145, 1}_2 ∧ -b^{145, 1}_1 ∧ b^{145, 1}_0 ∧ p_145) -> (-b^{145, 2}_2 ∧ b^{145, 2}_1 ∧ -b^{145, 2}_0) c in CNF: c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ -p_145 ∨ -b^{145, 2}_2 c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ -p_145 ∨ b^{145, 2}_1 c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ -p_145 ∨ -b^{145, 2}_0 c in DIMACS: 20738 20739 -20740 -145 -20741 0 20738 20739 -20740 -145 20742 0 20738 20739 -20740 -145 -20743 0 c 2+1 --> break c (-b^{145, 1}_2 ∧ b^{145, 1}_1 ∧ -b^{145, 1}_0 ∧ p_145) -> break c in CNF: c b^{145, 1}_2 ∨ -b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ -p_145 ∨ break c in DIMACS: 20738 -20739 20740 -145 1162 0 c 2-1 --> 1 c (-b^{145, 1}_2 ∧ b^{145, 1}_1 ∧ -b^{145, 1}_0 ∧ -p_145) -> (-b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ b^{145, 2}_0) c in CNF: c b^{145, 1}_2 ∨ -b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ p_145 ∨ -b^{145, 2}_2 c b^{145, 1}_2 ∨ -b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ p_145 ∨ -b^{145, 2}_1 c b^{145, 1}_2 ∨ -b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ p_145 ∨ b^{145, 2}_0 c in DIMACS: 20738 -20739 20740 145 -20741 0 20738 -20739 20740 145 -20742 0 20738 -20739 20740 145 20743 0 c 1-1 --> 0 c (-b^{145, 1}_2 ∧ -b^{145, 1}_1 ∧ b^{145, 1}_0 ∧ -p_145) -> (-b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ -b^{145, 2}_0) c in CNF: c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ p_145 ∨ -b^{145, 2}_2 c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ p_145 ∨ -b^{145, 2}_1 c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ p_145 ∨ -b^{145, 2}_0 c in DIMACS: 20738 20739 -20740 145 -20741 0 20738 20739 -20740 145 -20742 0 20738 20739 -20740 145 -20743 0 c 0-1 --> -1 c (-b^{145, 1}_2 ∧ -b^{145, 1}_1 ∧ -b^{145, 1}_0 ∧ -p_145) -> ( b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ b^{145, 2}_0) c in CNF: c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ p_145 ∨ b^{145, 2}_2 c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ p_145 ∨ -b^{145, 2}_1 c b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ p_145 ∨ b^{145, 2}_0 c in DIMACS: 20738 20739 20740 145 20741 0 20738 20739 20740 145 -20742 0 20738 20739 20740 145 20743 0 c -1-1 --> -2 c ( b^{145, 1}_2 ∧ -b^{145, 1}_1 ∧ b^{145, 1}_0 ∧ -p_145) -> ( b^{145, 2}_2 ∧ b^{145, 2}_1 ∧ -b^{145, 2}_0) c in CNF: c -b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ p_145 ∨ b^{145, 2}_2 c -b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ p_145 ∨ b^{145, 2}_1 c -b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ p_145 ∨ -b^{145, 2}_0 c in DIMACS: -20738 20739 -20740 145 20741 0 -20738 20739 -20740 145 20742 0 -20738 20739 -20740 145 -20743 0 c -2-1 --> break c ( b^{145, 1}_2 ∧ b^{145, 1}_1 ∧ -b^{145, 1}_0 ∧ -p_145) -> break c in CNF: c -b^{145, 1}_2 ∨ -b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ p_145 ∨ break c in DIMACS: -20738 -20739 20740 145 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{145, 1}_2 ∧ -b^{145, 1}_1 ∧ -b^{145, 1}_0 ∧ true) c in CNF: c -b^{145, 1}_2 ∨ b^{145, 1}_1 ∨ b^{145, 1}_0 ∨ false c in DIMACS: -20738 20739 20740 0 c 3 does not represent an automaton state. c -(-b^{145, 1}_2 ∧ b^{145, 1}_1 ∧ b^{145, 1}_0 ∧ true) c in CNF: c b^{145, 1}_2 ∨ -b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ false c in DIMACS: 20738 -20739 -20740 0 c -3 does not represent an automaton state. c -( b^{145, 1}_2 ∧ b^{145, 1}_1 ∧ b^{145, 1}_0 ∧ true) c in CNF: c -b^{145, 1}_2 ∨ -b^{145, 1}_1 ∨ -b^{145, 1}_0 ∨ false c in DIMACS: -20738 -20739 -20740 0 c i = 2 c -2+1 --> -1 c ( b^{145, 2}_2 ∧ b^{145, 2}_1 ∧ -b^{145, 2}_0 ∧ p_290) -> ( b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ b^{145, 3}_0) c in CNF: c -b^{145, 2}_2 ∨ -b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ -p_290 ∨ b^{145, 3}_2 c -b^{145, 2}_2 ∨ -b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ -p_290 ∨ -b^{145, 3}_1 c -b^{145, 2}_2 ∨ -b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ -p_290 ∨ b^{145, 3}_0 c in DIMACS: -20741 -20742 20743 -290 20744 0 -20741 -20742 20743 -290 -20745 0 -20741 -20742 20743 -290 20746 0 c -1+1 --> 0 c ( b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ b^{145, 2}_0 ∧ p_290) -> (-b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ -b^{145, 3}_0) c in CNF: c -b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ -p_290 ∨ -b^{145, 3}_2 c -b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ -p_290 ∨ -b^{145, 3}_1 c -b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ -p_290 ∨ -b^{145, 3}_0 c in DIMACS: -20741 20742 -20743 -290 -20744 0 -20741 20742 -20743 -290 -20745 0 -20741 20742 -20743 -290 -20746 0 c 0+1 --> 1 c (-b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ -b^{145, 2}_0 ∧ p_290) -> (-b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ b^{145, 3}_0) c in CNF: c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ -p_290 ∨ -b^{145, 3}_2 c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ -p_290 ∨ -b^{145, 3}_1 c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ -p_290 ∨ b^{145, 3}_0 c in DIMACS: 20741 20742 20743 -290 -20744 0 20741 20742 20743 -290 -20745 0 20741 20742 20743 -290 20746 0 c 1+1 --> 2 c (-b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ b^{145, 2}_0 ∧ p_290) -> (-b^{145, 3}_2 ∧ b^{145, 3}_1 ∧ -b^{145, 3}_0) c in CNF: c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ -p_290 ∨ -b^{145, 3}_2 c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ -p_290 ∨ b^{145, 3}_1 c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ -p_290 ∨ -b^{145, 3}_0 c in DIMACS: 20741 20742 -20743 -290 -20744 0 20741 20742 -20743 -290 20745 0 20741 20742 -20743 -290 -20746 0 c 2+1 --> break c (-b^{145, 2}_2 ∧ b^{145, 2}_1 ∧ -b^{145, 2}_0 ∧ p_290) -> break c in CNF: c b^{145, 2}_2 ∨ -b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ -p_290 ∨ break c in DIMACS: 20741 -20742 20743 -290 1162 0 c 2-1 --> 1 c (-b^{145, 2}_2 ∧ b^{145, 2}_1 ∧ -b^{145, 2}_0 ∧ -p_290) -> (-b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ b^{145, 3}_0) c in CNF: c b^{145, 2}_2 ∨ -b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ p_290 ∨ -b^{145, 3}_2 c b^{145, 2}_2 ∨ -b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ p_290 ∨ -b^{145, 3}_1 c b^{145, 2}_2 ∨ -b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ p_290 ∨ b^{145, 3}_0 c in DIMACS: 20741 -20742 20743 290 -20744 0 20741 -20742 20743 290 -20745 0 20741 -20742 20743 290 20746 0 c 1-1 --> 0 c (-b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ b^{145, 2}_0 ∧ -p_290) -> (-b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ -b^{145, 3}_0) c in CNF: c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ p_290 ∨ -b^{145, 3}_2 c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ p_290 ∨ -b^{145, 3}_1 c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ p_290 ∨ -b^{145, 3}_0 c in DIMACS: 20741 20742 -20743 290 -20744 0 20741 20742 -20743 290 -20745 0 20741 20742 -20743 290 -20746 0 c 0-1 --> -1 c (-b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ -b^{145, 2}_0 ∧ -p_290) -> ( b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ b^{145, 3}_0) c in CNF: c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ p_290 ∨ b^{145, 3}_2 c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ p_290 ∨ -b^{145, 3}_1 c b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ p_290 ∨ b^{145, 3}_0 c in DIMACS: 20741 20742 20743 290 20744 0 20741 20742 20743 290 -20745 0 20741 20742 20743 290 20746 0 c -1-1 --> -2 c ( b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ b^{145, 2}_0 ∧ -p_290) -> ( b^{145, 3}_2 ∧ b^{145, 3}_1 ∧ -b^{145, 3}_0) c in CNF: c -b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ p_290 ∨ b^{145, 3}_2 c -b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ p_290 ∨ b^{145, 3}_1 c -b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ p_290 ∨ -b^{145, 3}_0 c in DIMACS: -20741 20742 -20743 290 20744 0 -20741 20742 -20743 290 20745 0 -20741 20742 -20743 290 -20746 0 c -2-1 --> break c ( b^{145, 2}_2 ∧ b^{145, 2}_1 ∧ -b^{145, 2}_0 ∧ -p_290) -> break c in CNF: c -b^{145, 2}_2 ∨ -b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ p_290 ∨ break c in DIMACS: -20741 -20742 20743 290 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{145, 2}_2 ∧ -b^{145, 2}_1 ∧ -b^{145, 2}_0 ∧ true) c in CNF: c -b^{145, 2}_2 ∨ b^{145, 2}_1 ∨ b^{145, 2}_0 ∨ false c in DIMACS: -20741 20742 20743 0 c 3 does not represent an automaton state. c -(-b^{145, 2}_2 ∧ b^{145, 2}_1 ∧ b^{145, 2}_0 ∧ true) c in CNF: c b^{145, 2}_2 ∨ -b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ false c in DIMACS: 20741 -20742 -20743 0 c -3 does not represent an automaton state. c -( b^{145, 2}_2 ∧ b^{145, 2}_1 ∧ b^{145, 2}_0 ∧ true) c in CNF: c -b^{145, 2}_2 ∨ -b^{145, 2}_1 ∨ -b^{145, 2}_0 ∨ false c in DIMACS: -20741 -20742 -20743 0 c i = 3 c -2+1 --> -1 c ( b^{145, 3}_2 ∧ b^{145, 3}_1 ∧ -b^{145, 3}_0 ∧ p_435) -> ( b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ b^{145, 4}_0) c in CNF: c -b^{145, 3}_2 ∨ -b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ -p_435 ∨ b^{145, 4}_2 c -b^{145, 3}_2 ∨ -b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ -p_435 ∨ -b^{145, 4}_1 c -b^{145, 3}_2 ∨ -b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ -p_435 ∨ b^{145, 4}_0 c in DIMACS: -20744 -20745 20746 -435 20747 0 -20744 -20745 20746 -435 -20748 0 -20744 -20745 20746 -435 20749 0 c -1+1 --> 0 c ( b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ b^{145, 3}_0 ∧ p_435) -> (-b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ -b^{145, 4}_0) c in CNF: c -b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ -p_435 ∨ -b^{145, 4}_2 c -b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ -p_435 ∨ -b^{145, 4}_1 c -b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ -p_435 ∨ -b^{145, 4}_0 c in DIMACS: -20744 20745 -20746 -435 -20747 0 -20744 20745 -20746 -435 -20748 0 -20744 20745 -20746 -435 -20749 0 c 0+1 --> 1 c (-b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ -b^{145, 3}_0 ∧ p_435) -> (-b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ b^{145, 4}_0) c in CNF: c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ -p_435 ∨ -b^{145, 4}_2 c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ -p_435 ∨ -b^{145, 4}_1 c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ -p_435 ∨ b^{145, 4}_0 c in DIMACS: 20744 20745 20746 -435 -20747 0 20744 20745 20746 -435 -20748 0 20744 20745 20746 -435 20749 0 c 1+1 --> 2 c (-b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ b^{145, 3}_0 ∧ p_435) -> (-b^{145, 4}_2 ∧ b^{145, 4}_1 ∧ -b^{145, 4}_0) c in CNF: c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ -p_435 ∨ -b^{145, 4}_2 c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ -p_435 ∨ b^{145, 4}_1 c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ -p_435 ∨ -b^{145, 4}_0 c in DIMACS: 20744 20745 -20746 -435 -20747 0 20744 20745 -20746 -435 20748 0 20744 20745 -20746 -435 -20749 0 c 2+1 --> break c (-b^{145, 3}_2 ∧ b^{145, 3}_1 ∧ -b^{145, 3}_0 ∧ p_435) -> break c in CNF: c b^{145, 3}_2 ∨ -b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ -p_435 ∨ break c in DIMACS: 20744 -20745 20746 -435 1162 0 c 2-1 --> 1 c (-b^{145, 3}_2 ∧ b^{145, 3}_1 ∧ -b^{145, 3}_0 ∧ -p_435) -> (-b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ b^{145, 4}_0) c in CNF: c b^{145, 3}_2 ∨ -b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ p_435 ∨ -b^{145, 4}_2 c b^{145, 3}_2 ∨ -b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ p_435 ∨ -b^{145, 4}_1 c b^{145, 3}_2 ∨ -b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ p_435 ∨ b^{145, 4}_0 c in DIMACS: 20744 -20745 20746 435 -20747 0 20744 -20745 20746 435 -20748 0 20744 -20745 20746 435 20749 0 c 1-1 --> 0 c (-b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ b^{145, 3}_0 ∧ -p_435) -> (-b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ -b^{145, 4}_0) c in CNF: c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ p_435 ∨ -b^{145, 4}_2 c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ p_435 ∨ -b^{145, 4}_1 c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ p_435 ∨ -b^{145, 4}_0 c in DIMACS: 20744 20745 -20746 435 -20747 0 20744 20745 -20746 435 -20748 0 20744 20745 -20746 435 -20749 0 c 0-1 --> -1 c (-b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ -b^{145, 3}_0 ∧ -p_435) -> ( b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ b^{145, 4}_0) c in CNF: c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ p_435 ∨ b^{145, 4}_2 c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ p_435 ∨ -b^{145, 4}_1 c b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ p_435 ∨ b^{145, 4}_0 c in DIMACS: 20744 20745 20746 435 20747 0 20744 20745 20746 435 -20748 0 20744 20745 20746 435 20749 0 c -1-1 --> -2 c ( b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ b^{145, 3}_0 ∧ -p_435) -> ( b^{145, 4}_2 ∧ b^{145, 4}_1 ∧ -b^{145, 4}_0) c in CNF: c -b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ p_435 ∨ b^{145, 4}_2 c -b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ p_435 ∨ b^{145, 4}_1 c -b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ p_435 ∨ -b^{145, 4}_0 c in DIMACS: -20744 20745 -20746 435 20747 0 -20744 20745 -20746 435 20748 0 -20744 20745 -20746 435 -20749 0 c -2-1 --> break c ( b^{145, 3}_2 ∧ b^{145, 3}_1 ∧ -b^{145, 3}_0 ∧ -p_435) -> break c in CNF: c -b^{145, 3}_2 ∨ -b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ p_435 ∨ break c in DIMACS: -20744 -20745 20746 435 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{145, 3}_2 ∧ -b^{145, 3}_1 ∧ -b^{145, 3}_0 ∧ true) c in CNF: c -b^{145, 3}_2 ∨ b^{145, 3}_1 ∨ b^{145, 3}_0 ∨ false c in DIMACS: -20744 20745 20746 0 c 3 does not represent an automaton state. c -(-b^{145, 3}_2 ∧ b^{145, 3}_1 ∧ b^{145, 3}_0 ∧ true) c in CNF: c b^{145, 3}_2 ∨ -b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ false c in DIMACS: 20744 -20745 -20746 0 c -3 does not represent an automaton state. c -( b^{145, 3}_2 ∧ b^{145, 3}_1 ∧ b^{145, 3}_0 ∧ true) c in CNF: c -b^{145, 3}_2 ∨ -b^{145, 3}_1 ∨ -b^{145, 3}_0 ∨ false c in DIMACS: -20744 -20745 -20746 0 c i = 4 c -2+1 --> -1 c ( b^{145, 4}_2 ∧ b^{145, 4}_1 ∧ -b^{145, 4}_0 ∧ p_580) -> ( b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ b^{145, 5}_0) c in CNF: c -b^{145, 4}_2 ∨ -b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ -p_580 ∨ b^{145, 5}_2 c -b^{145, 4}_2 ∨ -b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ -p_580 ∨ -b^{145, 5}_1 c -b^{145, 4}_2 ∨ -b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ -p_580 ∨ b^{145, 5}_0 c in DIMACS: -20747 -20748 20749 -580 20750 0 -20747 -20748 20749 -580 -20751 0 -20747 -20748 20749 -580 20752 0 c -1+1 --> 0 c ( b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ b^{145, 4}_0 ∧ p_580) -> (-b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ -b^{145, 5}_0) c in CNF: c -b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ -p_580 ∨ -b^{145, 5}_2 c -b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ -p_580 ∨ -b^{145, 5}_1 c -b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ -p_580 ∨ -b^{145, 5}_0 c in DIMACS: -20747 20748 -20749 -580 -20750 0 -20747 20748 -20749 -580 -20751 0 -20747 20748 -20749 -580 -20752 0 c 0+1 --> 1 c (-b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ -b^{145, 4}_0 ∧ p_580) -> (-b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ b^{145, 5}_0) c in CNF: c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ -p_580 ∨ -b^{145, 5}_2 c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ -p_580 ∨ -b^{145, 5}_1 c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ -p_580 ∨ b^{145, 5}_0 c in DIMACS: 20747 20748 20749 -580 -20750 0 20747 20748 20749 -580 -20751 0 20747 20748 20749 -580 20752 0 c 1+1 --> 2 c (-b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ b^{145, 4}_0 ∧ p_580) -> (-b^{145, 5}_2 ∧ b^{145, 5}_1 ∧ -b^{145, 5}_0) c in CNF: c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ -p_580 ∨ -b^{145, 5}_2 c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ -p_580 ∨ b^{145, 5}_1 c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ -p_580 ∨ -b^{145, 5}_0 c in DIMACS: 20747 20748 -20749 -580 -20750 0 20747 20748 -20749 -580 20751 0 20747 20748 -20749 -580 -20752 0 c 2+1 --> break c (-b^{145, 4}_2 ∧ b^{145, 4}_1 ∧ -b^{145, 4}_0 ∧ p_580) -> break c in CNF: c b^{145, 4}_2 ∨ -b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ -p_580 ∨ break c in DIMACS: 20747 -20748 20749 -580 1162 0 c 2-1 --> 1 c (-b^{145, 4}_2 ∧ b^{145, 4}_1 ∧ -b^{145, 4}_0 ∧ -p_580) -> (-b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ b^{145, 5}_0) c in CNF: c b^{145, 4}_2 ∨ -b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ p_580 ∨ -b^{145, 5}_2 c b^{145, 4}_2 ∨ -b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ p_580 ∨ -b^{145, 5}_1 c b^{145, 4}_2 ∨ -b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ p_580 ∨ b^{145, 5}_0 c in DIMACS: 20747 -20748 20749 580 -20750 0 20747 -20748 20749 580 -20751 0 20747 -20748 20749 580 20752 0 c 1-1 --> 0 c (-b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ b^{145, 4}_0 ∧ -p_580) -> (-b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ -b^{145, 5}_0) c in CNF: c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ p_580 ∨ -b^{145, 5}_2 c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ p_580 ∨ -b^{145, 5}_1 c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ p_580 ∨ -b^{145, 5}_0 c in DIMACS: 20747 20748 -20749 580 -20750 0 20747 20748 -20749 580 -20751 0 20747 20748 -20749 580 -20752 0 c 0-1 --> -1 c (-b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ -b^{145, 4}_0 ∧ -p_580) -> ( b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ b^{145, 5}_0) c in CNF: c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ p_580 ∨ b^{145, 5}_2 c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ p_580 ∨ -b^{145, 5}_1 c b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ p_580 ∨ b^{145, 5}_0 c in DIMACS: 20747 20748 20749 580 20750 0 20747 20748 20749 580 -20751 0 20747 20748 20749 580 20752 0 c -1-1 --> -2 c ( b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ b^{145, 4}_0 ∧ -p_580) -> ( b^{145, 5}_2 ∧ b^{145, 5}_1 ∧ -b^{145, 5}_0) c in CNF: c -b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ p_580 ∨ b^{145, 5}_2 c -b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ p_580 ∨ b^{145, 5}_1 c -b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ p_580 ∨ -b^{145, 5}_0 c in DIMACS: -20747 20748 -20749 580 20750 0 -20747 20748 -20749 580 20751 0 -20747 20748 -20749 580 -20752 0 c -2-1 --> break c ( b^{145, 4}_2 ∧ b^{145, 4}_1 ∧ -b^{145, 4}_0 ∧ -p_580) -> break c in CNF: c -b^{145, 4}_2 ∨ -b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ p_580 ∨ break c in DIMACS: -20747 -20748 20749 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{145, 4}_2 ∧ -b^{145, 4}_1 ∧ -b^{145, 4}_0 ∧ true) c in CNF: c -b^{145, 4}_2 ∨ b^{145, 4}_1 ∨ b^{145, 4}_0 ∨ false c in DIMACS: -20747 20748 20749 0 c 3 does not represent an automaton state. c -(-b^{145, 4}_2 ∧ b^{145, 4}_1 ∧ b^{145, 4}_0 ∧ true) c in CNF: c b^{145, 4}_2 ∨ -b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ false c in DIMACS: 20747 -20748 -20749 0 c -3 does not represent an automaton state. c -( b^{145, 4}_2 ∧ b^{145, 4}_1 ∧ b^{145, 4}_0 ∧ true) c in CNF: c -b^{145, 4}_2 ∨ -b^{145, 4}_1 ∨ -b^{145, 4}_0 ∨ false c in DIMACS: -20747 -20748 -20749 0 c i = 5 c -2+1 --> -1 c ( b^{145, 5}_2 ∧ b^{145, 5}_1 ∧ -b^{145, 5}_0 ∧ p_725) -> ( b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ b^{145, 6}_0) c in CNF: c -b^{145, 5}_2 ∨ -b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ -p_725 ∨ b^{145, 6}_2 c -b^{145, 5}_2 ∨ -b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ -p_725 ∨ -b^{145, 6}_1 c -b^{145, 5}_2 ∨ -b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ -p_725 ∨ b^{145, 6}_0 c in DIMACS: -20750 -20751 20752 -725 20753 0 -20750 -20751 20752 -725 -20754 0 -20750 -20751 20752 -725 20755 0 c -1+1 --> 0 c ( b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ b^{145, 5}_0 ∧ p_725) -> (-b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ -b^{145, 6}_0) c in CNF: c -b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ -p_725 ∨ -b^{145, 6}_2 c -b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ -p_725 ∨ -b^{145, 6}_1 c -b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ -p_725 ∨ -b^{145, 6}_0 c in DIMACS: -20750 20751 -20752 -725 -20753 0 -20750 20751 -20752 -725 -20754 0 -20750 20751 -20752 -725 -20755 0 c 0+1 --> 1 c (-b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ -b^{145, 5}_0 ∧ p_725) -> (-b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ b^{145, 6}_0) c in CNF: c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ -p_725 ∨ -b^{145, 6}_2 c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ -p_725 ∨ -b^{145, 6}_1 c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ -p_725 ∨ b^{145, 6}_0 c in DIMACS: 20750 20751 20752 -725 -20753 0 20750 20751 20752 -725 -20754 0 20750 20751 20752 -725 20755 0 c 1+1 --> 2 c (-b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ b^{145, 5}_0 ∧ p_725) -> (-b^{145, 6}_2 ∧ b^{145, 6}_1 ∧ -b^{145, 6}_0) c in CNF: c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ -p_725 ∨ -b^{145, 6}_2 c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ -p_725 ∨ b^{145, 6}_1 c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ -p_725 ∨ -b^{145, 6}_0 c in DIMACS: 20750 20751 -20752 -725 -20753 0 20750 20751 -20752 -725 20754 0 20750 20751 -20752 -725 -20755 0 c 2+1 --> break c (-b^{145, 5}_2 ∧ b^{145, 5}_1 ∧ -b^{145, 5}_0 ∧ p_725) -> break c in CNF: c b^{145, 5}_2 ∨ -b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ -p_725 ∨ break c in DIMACS: 20750 -20751 20752 -725 1162 0 c 2-1 --> 1 c (-b^{145, 5}_2 ∧ b^{145, 5}_1 ∧ -b^{145, 5}_0 ∧ -p_725) -> (-b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ b^{145, 6}_0) c in CNF: c b^{145, 5}_2 ∨ -b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ p_725 ∨ -b^{145, 6}_2 c b^{145, 5}_2 ∨ -b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ p_725 ∨ -b^{145, 6}_1 c b^{145, 5}_2 ∨ -b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ p_725 ∨ b^{145, 6}_0 c in DIMACS: 20750 -20751 20752 725 -20753 0 20750 -20751 20752 725 -20754 0 20750 -20751 20752 725 20755 0 c 1-1 --> 0 c (-b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ b^{145, 5}_0 ∧ -p_725) -> (-b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ -b^{145, 6}_0) c in CNF: c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ p_725 ∨ -b^{145, 6}_2 c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ p_725 ∨ -b^{145, 6}_1 c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ p_725 ∨ -b^{145, 6}_0 c in DIMACS: 20750 20751 -20752 725 -20753 0 20750 20751 -20752 725 -20754 0 20750 20751 -20752 725 -20755 0 c 0-1 --> -1 c (-b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ -b^{145, 5}_0 ∧ -p_725) -> ( b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ b^{145, 6}_0) c in CNF: c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ p_725 ∨ b^{145, 6}_2 c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ p_725 ∨ -b^{145, 6}_1 c b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ p_725 ∨ b^{145, 6}_0 c in DIMACS: 20750 20751 20752 725 20753 0 20750 20751 20752 725 -20754 0 20750 20751 20752 725 20755 0 c -1-1 --> -2 c ( b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ b^{145, 5}_0 ∧ -p_725) -> ( b^{145, 6}_2 ∧ b^{145, 6}_1 ∧ -b^{145, 6}_0) c in CNF: c -b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ p_725 ∨ b^{145, 6}_2 c -b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ p_725 ∨ b^{145, 6}_1 c -b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ p_725 ∨ -b^{145, 6}_0 c in DIMACS: -20750 20751 -20752 725 20753 0 -20750 20751 -20752 725 20754 0 -20750 20751 -20752 725 -20755 0 c -2-1 --> break c ( b^{145, 5}_2 ∧ b^{145, 5}_1 ∧ -b^{145, 5}_0 ∧ -p_725) -> break c in CNF: c -b^{145, 5}_2 ∨ -b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ p_725 ∨ break c in DIMACS: -20750 -20751 20752 725 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{145, 5}_2 ∧ -b^{145, 5}_1 ∧ -b^{145, 5}_0 ∧ true) c in CNF: c -b^{145, 5}_2 ∨ b^{145, 5}_1 ∨ b^{145, 5}_0 ∨ false c in DIMACS: -20750 20751 20752 0 c 3 does not represent an automaton state. c -(-b^{145, 5}_2 ∧ b^{145, 5}_1 ∧ b^{145, 5}_0 ∧ true) c in CNF: c b^{145, 5}_2 ∨ -b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ false c in DIMACS: 20750 -20751 -20752 0 c -3 does not represent an automaton state. c -( b^{145, 5}_2 ∧ b^{145, 5}_1 ∧ b^{145, 5}_0 ∧ true) c in CNF: c -b^{145, 5}_2 ∨ -b^{145, 5}_1 ∨ -b^{145, 5}_0 ∨ false c in DIMACS: -20750 -20751 -20752 0 c i = 6 c -2+1 --> -1 c ( b^{145, 6}_2 ∧ b^{145, 6}_1 ∧ -b^{145, 6}_0 ∧ p_870) -> ( b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ b^{145, 7}_0) c in CNF: c -b^{145, 6}_2 ∨ -b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ -p_870 ∨ b^{145, 7}_2 c -b^{145, 6}_2 ∨ -b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ -p_870 ∨ -b^{145, 7}_1 c -b^{145, 6}_2 ∨ -b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ -p_870 ∨ b^{145, 7}_0 c in DIMACS: -20753 -20754 20755 -870 20756 0 -20753 -20754 20755 -870 -20757 0 -20753 -20754 20755 -870 20758 0 c -1+1 --> 0 c ( b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ b^{145, 6}_0 ∧ p_870) -> (-b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ -b^{145, 7}_0) c in CNF: c -b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ -p_870 ∨ -b^{145, 7}_2 c -b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ -p_870 ∨ -b^{145, 7}_1 c -b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ -p_870 ∨ -b^{145, 7}_0 c in DIMACS: -20753 20754 -20755 -870 -20756 0 -20753 20754 -20755 -870 -20757 0 -20753 20754 -20755 -870 -20758 0 c 0+1 --> 1 c (-b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ -b^{145, 6}_0 ∧ p_870) -> (-b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ b^{145, 7}_0) c in CNF: c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ -p_870 ∨ -b^{145, 7}_2 c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ -p_870 ∨ -b^{145, 7}_1 c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ -p_870 ∨ b^{145, 7}_0 c in DIMACS: 20753 20754 20755 -870 -20756 0 20753 20754 20755 -870 -20757 0 20753 20754 20755 -870 20758 0 c 1+1 --> 2 c (-b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ b^{145, 6}_0 ∧ p_870) -> (-b^{145, 7}_2 ∧ b^{145, 7}_1 ∧ -b^{145, 7}_0) c in CNF: c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ -p_870 ∨ -b^{145, 7}_2 c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ -p_870 ∨ b^{145, 7}_1 c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ -p_870 ∨ -b^{145, 7}_0 c in DIMACS: 20753 20754 -20755 -870 -20756 0 20753 20754 -20755 -870 20757 0 20753 20754 -20755 -870 -20758 0 c 2+1 --> break c (-b^{145, 6}_2 ∧ b^{145, 6}_1 ∧ -b^{145, 6}_0 ∧ p_870) -> break c in CNF: c b^{145, 6}_2 ∨ -b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ -p_870 ∨ break c in DIMACS: 20753 -20754 20755 -870 1162 0 c 2-1 --> 1 c (-b^{145, 6}_2 ∧ b^{145, 6}_1 ∧ -b^{145, 6}_0 ∧ -p_870) -> (-b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ b^{145, 7}_0) c in CNF: c b^{145, 6}_2 ∨ -b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ p_870 ∨ -b^{145, 7}_2 c b^{145, 6}_2 ∨ -b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ p_870 ∨ -b^{145, 7}_1 c b^{145, 6}_2 ∨ -b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ p_870 ∨ b^{145, 7}_0 c in DIMACS: 20753 -20754 20755 870 -20756 0 20753 -20754 20755 870 -20757 0 20753 -20754 20755 870 20758 0 c 1-1 --> 0 c (-b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ b^{145, 6}_0 ∧ -p_870) -> (-b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ -b^{145, 7}_0) c in CNF: c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ p_870 ∨ -b^{145, 7}_2 c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ p_870 ∨ -b^{145, 7}_1 c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ p_870 ∨ -b^{145, 7}_0 c in DIMACS: 20753 20754 -20755 870 -20756 0 20753 20754 -20755 870 -20757 0 20753 20754 -20755 870 -20758 0 c 0-1 --> -1 c (-b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ -b^{145, 6}_0 ∧ -p_870) -> ( b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ b^{145, 7}_0) c in CNF: c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ p_870 ∨ b^{145, 7}_2 c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ p_870 ∨ -b^{145, 7}_1 c b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ p_870 ∨ b^{145, 7}_0 c in DIMACS: 20753 20754 20755 870 20756 0 20753 20754 20755 870 -20757 0 20753 20754 20755 870 20758 0 c -1-1 --> -2 c ( b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ b^{145, 6}_0 ∧ -p_870) -> ( b^{145, 7}_2 ∧ b^{145, 7}_1 ∧ -b^{145, 7}_0) c in CNF: c -b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ p_870 ∨ b^{145, 7}_2 c -b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ p_870 ∨ b^{145, 7}_1 c -b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ p_870 ∨ -b^{145, 7}_0 c in DIMACS: -20753 20754 -20755 870 20756 0 -20753 20754 -20755 870 20757 0 -20753 20754 -20755 870 -20758 0 c -2-1 --> break c ( b^{145, 6}_2 ∧ b^{145, 6}_1 ∧ -b^{145, 6}_0 ∧ -p_870) -> break c in CNF: c -b^{145, 6}_2 ∨ -b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ p_870 ∨ break c in DIMACS: -20753 -20754 20755 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{145, 6}_2 ∧ -b^{145, 6}_1 ∧ -b^{145, 6}_0 ∧ true) c in CNF: c -b^{145, 6}_2 ∨ b^{145, 6}_1 ∨ b^{145, 6}_0 ∨ false c in DIMACS: -20753 20754 20755 0 c 3 does not represent an automaton state. c -(-b^{145, 6}_2 ∧ b^{145, 6}_1 ∧ b^{145, 6}_0 ∧ true) c in CNF: c b^{145, 6}_2 ∨ -b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ false c in DIMACS: 20753 -20754 -20755 0 c -3 does not represent an automaton state. c -( b^{145, 6}_2 ∧ b^{145, 6}_1 ∧ b^{145, 6}_0 ∧ true) c in CNF: c -b^{145, 6}_2 ∨ -b^{145, 6}_1 ∨ -b^{145, 6}_0 ∨ false c in DIMACS: -20753 -20754 -20755 0 c i = 7 c -2+1 --> -1 c ( b^{145, 7}_2 ∧ b^{145, 7}_1 ∧ -b^{145, 7}_0 ∧ p_1015) -> ( b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ b^{145, 8}_0) c in CNF: c -b^{145, 7}_2 ∨ -b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ -p_1015 ∨ b^{145, 8}_2 c -b^{145, 7}_2 ∨ -b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ -p_1015 ∨ -b^{145, 8}_1 c -b^{145, 7}_2 ∨ -b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ -p_1015 ∨ b^{145, 8}_0 c in DIMACS: -20756 -20757 20758 -1015 20759 0 -20756 -20757 20758 -1015 -20760 0 -20756 -20757 20758 -1015 20761 0 c -1+1 --> 0 c ( b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ b^{145, 7}_0 ∧ p_1015) -> (-b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ -b^{145, 8}_0) c in CNF: c -b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ -p_1015 ∨ -b^{145, 8}_2 c -b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ -p_1015 ∨ -b^{145, 8}_1 c -b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ -p_1015 ∨ -b^{145, 8}_0 c in DIMACS: -20756 20757 -20758 -1015 -20759 0 -20756 20757 -20758 -1015 -20760 0 -20756 20757 -20758 -1015 -20761 0 c 0+1 --> 1 c (-b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ -b^{145, 7}_0 ∧ p_1015) -> (-b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ b^{145, 8}_0) c in CNF: c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ -p_1015 ∨ -b^{145, 8}_2 c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ -p_1015 ∨ -b^{145, 8}_1 c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ -p_1015 ∨ b^{145, 8}_0 c in DIMACS: 20756 20757 20758 -1015 -20759 0 20756 20757 20758 -1015 -20760 0 20756 20757 20758 -1015 20761 0 c 1+1 --> 2 c (-b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ b^{145, 7}_0 ∧ p_1015) -> (-b^{145, 8}_2 ∧ b^{145, 8}_1 ∧ -b^{145, 8}_0) c in CNF: c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ -p_1015 ∨ -b^{145, 8}_2 c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ -p_1015 ∨ b^{145, 8}_1 c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ -p_1015 ∨ -b^{145, 8}_0 c in DIMACS: 20756 20757 -20758 -1015 -20759 0 20756 20757 -20758 -1015 20760 0 20756 20757 -20758 -1015 -20761 0 c 2+1 --> break c (-b^{145, 7}_2 ∧ b^{145, 7}_1 ∧ -b^{145, 7}_0 ∧ p_1015) -> break c in CNF: c b^{145, 7}_2 ∨ -b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ -p_1015 ∨ break c in DIMACS: 20756 -20757 20758 -1015 1162 0 c 2-1 --> 1 c (-b^{145, 7}_2 ∧ b^{145, 7}_1 ∧ -b^{145, 7}_0 ∧ -p_1015) -> (-b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ b^{145, 8}_0) c in CNF: c b^{145, 7}_2 ∨ -b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ p_1015 ∨ -b^{145, 8}_2 c b^{145, 7}_2 ∨ -b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ p_1015 ∨ -b^{145, 8}_1 c b^{145, 7}_2 ∨ -b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ p_1015 ∨ b^{145, 8}_0 c in DIMACS: 20756 -20757 20758 1015 -20759 0 20756 -20757 20758 1015 -20760 0 20756 -20757 20758 1015 20761 0 c 1-1 --> 0 c (-b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ b^{145, 7}_0 ∧ -p_1015) -> (-b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ -b^{145, 8}_0) c in CNF: c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ p_1015 ∨ -b^{145, 8}_2 c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ p_1015 ∨ -b^{145, 8}_1 c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ p_1015 ∨ -b^{145, 8}_0 c in DIMACS: 20756 20757 -20758 1015 -20759 0 20756 20757 -20758 1015 -20760 0 20756 20757 -20758 1015 -20761 0 c 0-1 --> -1 c (-b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ -b^{145, 7}_0 ∧ -p_1015) -> ( b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ b^{145, 8}_0) c in CNF: c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ p_1015 ∨ b^{145, 8}_2 c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ p_1015 ∨ -b^{145, 8}_1 c b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ p_1015 ∨ b^{145, 8}_0 c in DIMACS: 20756 20757 20758 1015 20759 0 20756 20757 20758 1015 -20760 0 20756 20757 20758 1015 20761 0 c -1-1 --> -2 c ( b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ b^{145, 7}_0 ∧ -p_1015) -> ( b^{145, 8}_2 ∧ b^{145, 8}_1 ∧ -b^{145, 8}_0) c in CNF: c -b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ p_1015 ∨ b^{145, 8}_2 c -b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ p_1015 ∨ b^{145, 8}_1 c -b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ p_1015 ∨ -b^{145, 8}_0 c in DIMACS: -20756 20757 -20758 1015 20759 0 -20756 20757 -20758 1015 20760 0 -20756 20757 -20758 1015 -20761 0 c -2-1 --> break c ( b^{145, 7}_2 ∧ b^{145, 7}_1 ∧ -b^{145, 7}_0 ∧ -p_1015) -> break c in CNF: c -b^{145, 7}_2 ∨ -b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ p_1015 ∨ break c in DIMACS: -20756 -20757 20758 1015 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{145, 7}_2 ∧ -b^{145, 7}_1 ∧ -b^{145, 7}_0 ∧ true) c in CNF: c -b^{145, 7}_2 ∨ b^{145, 7}_1 ∨ b^{145, 7}_0 ∨ false c in DIMACS: -20756 20757 20758 0 c 3 does not represent an automaton state. c -(-b^{145, 7}_2 ∧ b^{145, 7}_1 ∧ b^{145, 7}_0 ∧ true) c in CNF: c b^{145, 7}_2 ∨ -b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ false c in DIMACS: 20756 -20757 -20758 0 c -3 does not represent an automaton state. c -( b^{145, 7}_2 ∧ b^{145, 7}_1 ∧ b^{145, 7}_0 ∧ true) c in CNF: c -b^{145, 7}_2 ∨ -b^{145, 7}_1 ∨ -b^{145, 7}_0 ∨ false c in DIMACS: -20756 -20757 -20758 0 c i = 8 c -2+1 --> -1 c ( b^{145, 8}_2 ∧ b^{145, 8}_1 ∧ -b^{145, 8}_0 ∧ p_1160) -> ( b^{145, 9}_2 ∧ -b^{145, 9}_1 ∧ b^{145, 9}_0) c in CNF: c -b^{145, 8}_2 ∨ -b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ -p_1160 ∨ b^{145, 9}_2 c -b^{145, 8}_2 ∨ -b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ -p_1160 ∨ -b^{145, 9}_1 c -b^{145, 8}_2 ∨ -b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ -p_1160 ∨ b^{145, 9}_0 c in DIMACS: -20759 -20760 20761 -1160 20762 0 -20759 -20760 20761 -1160 -20763 0 -20759 -20760 20761 -1160 20764 0 c -1+1 --> 0 c ( b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ b^{145, 8}_0 ∧ p_1160) -> (-b^{145, 9}_2 ∧ -b^{145, 9}_1 ∧ -b^{145, 9}_0) c in CNF: c -b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ -p_1160 ∨ -b^{145, 9}_2 c -b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ -p_1160 ∨ -b^{145, 9}_1 c -b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ -p_1160 ∨ -b^{145, 9}_0 c in DIMACS: -20759 20760 -20761 -1160 -20762 0 -20759 20760 -20761 -1160 -20763 0 -20759 20760 -20761 -1160 -20764 0 c 0+1 --> 1 c (-b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ -b^{145, 8}_0 ∧ p_1160) -> (-b^{145, 9}_2 ∧ -b^{145, 9}_1 ∧ b^{145, 9}_0) c in CNF: c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ -p_1160 ∨ -b^{145, 9}_2 c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ -p_1160 ∨ -b^{145, 9}_1 c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ -p_1160 ∨ b^{145, 9}_0 c in DIMACS: 20759 20760 20761 -1160 -20762 0 20759 20760 20761 -1160 -20763 0 20759 20760 20761 -1160 20764 0 c 1+1 --> 2 c (-b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ b^{145, 8}_0 ∧ p_1160) -> (-b^{145, 9}_2 ∧ b^{145, 9}_1 ∧ -b^{145, 9}_0) c in CNF: c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ -p_1160 ∨ -b^{145, 9}_2 c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ -p_1160 ∨ b^{145, 9}_1 c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ -p_1160 ∨ -b^{145, 9}_0 c in DIMACS: 20759 20760 -20761 -1160 -20762 0 20759 20760 -20761 -1160 20763 0 20759 20760 -20761 -1160 -20764 0 c 2+1 --> break c (-b^{145, 8}_2 ∧ b^{145, 8}_1 ∧ -b^{145, 8}_0 ∧ p_1160) -> break c in CNF: c b^{145, 8}_2 ∨ -b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ -p_1160 ∨ break c in DIMACS: 20759 -20760 20761 -1160 1162 0 c 2-1 --> 1 c (-b^{145, 8}_2 ∧ b^{145, 8}_1 ∧ -b^{145, 8}_0 ∧ -p_1160) -> (-b^{145, 9}_2 ∧ -b^{145, 9}_1 ∧ b^{145, 9}_0) c in CNF: c b^{145, 8}_2 ∨ -b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ p_1160 ∨ -b^{145, 9}_2 c b^{145, 8}_2 ∨ -b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ p_1160 ∨ -b^{145, 9}_1 c b^{145, 8}_2 ∨ -b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ p_1160 ∨ b^{145, 9}_0 c in DIMACS: 20759 -20760 20761 1160 -20762 0 20759 -20760 20761 1160 -20763 0 20759 -20760 20761 1160 20764 0 c 1-1 --> 0 c (-b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ b^{145, 8}_0 ∧ -p_1160) -> (-b^{145, 9}_2 ∧ -b^{145, 9}_1 ∧ -b^{145, 9}_0) c in CNF: c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ p_1160 ∨ -b^{145, 9}_2 c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ p_1160 ∨ -b^{145, 9}_1 c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ p_1160 ∨ -b^{145, 9}_0 c in DIMACS: 20759 20760 -20761 1160 -20762 0 20759 20760 -20761 1160 -20763 0 20759 20760 -20761 1160 -20764 0 c 0-1 --> -1 c (-b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ -b^{145, 8}_0 ∧ -p_1160) -> ( b^{145, 9}_2 ∧ -b^{145, 9}_1 ∧ b^{145, 9}_0) c in CNF: c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ p_1160 ∨ b^{145, 9}_2 c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ p_1160 ∨ -b^{145, 9}_1 c b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ p_1160 ∨ b^{145, 9}_0 c in DIMACS: 20759 20760 20761 1160 20762 0 20759 20760 20761 1160 -20763 0 20759 20760 20761 1160 20764 0 c -1-1 --> -2 c ( b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ b^{145, 8}_0 ∧ -p_1160) -> ( b^{145, 9}_2 ∧ b^{145, 9}_1 ∧ -b^{145, 9}_0) c in CNF: c -b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ p_1160 ∨ b^{145, 9}_2 c -b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ p_1160 ∨ b^{145, 9}_1 c -b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ p_1160 ∨ -b^{145, 9}_0 c in DIMACS: -20759 20760 -20761 1160 20762 0 -20759 20760 -20761 1160 20763 0 -20759 20760 -20761 1160 -20764 0 c -2-1 --> break c ( b^{145, 8}_2 ∧ b^{145, 8}_1 ∧ -b^{145, 8}_0 ∧ -p_1160) -> break c in CNF: c -b^{145, 8}_2 ∨ -b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ p_1160 ∨ break c in DIMACS: -20759 -20760 20761 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{145, 8}_2 ∧ -b^{145, 8}_1 ∧ -b^{145, 8}_0 ∧ true) c in CNF: c -b^{145, 8}_2 ∨ b^{145, 8}_1 ∨ b^{145, 8}_0 ∨ false c in DIMACS: -20759 20760 20761 0 c 3 does not represent an automaton state. c -(-b^{145, 8}_2 ∧ b^{145, 8}_1 ∧ b^{145, 8}_0 ∧ true) c in CNF: c b^{145, 8}_2 ∨ -b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ false c in DIMACS: 20759 -20760 -20761 0 c -3 does not represent an automaton state. c -( b^{145, 8}_2 ∧ b^{145, 8}_1 ∧ b^{145, 8}_0 ∧ true) c in CNF: c -b^{145, 8}_2 ∨ -b^{145, 8}_1 ∨ -b^{145, 8}_0 ∨ false c in DIMACS: -20759 -20760 -20761 0 c INIT for k = 146 c -b^{146, 1}_2 c -b^{146, 1}_1 c -b^{146, 1}_0 c in DIMACS: -20765 0 -20766 0 -20767 0 c Transitions for k = 146 c i = 1 c -2+1 --> -1 c ( b^{146, 1}_2 ∧ b^{146, 1}_1 ∧ -b^{146, 1}_0 ∧ p_146) -> ( b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ b^{146, 2}_0) c in CNF: c -b^{146, 1}_2 ∨ -b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ -p_146 ∨ b^{146, 2}_2 c -b^{146, 1}_2 ∨ -b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ -p_146 ∨ -b^{146, 2}_1 c -b^{146, 1}_2 ∨ -b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ -p_146 ∨ b^{146, 2}_0 c in DIMACS: -20765 -20766 20767 -146 20768 0 -20765 -20766 20767 -146 -20769 0 -20765 -20766 20767 -146 20770 0 c -1+1 --> 0 c ( b^{146, 1}_2 ∧ -b^{146, 1}_1 ∧ b^{146, 1}_0 ∧ p_146) -> (-b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ -b^{146, 2}_0) c in CNF: c -b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ -p_146 ∨ -b^{146, 2}_2 c -b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ -p_146 ∨ -b^{146, 2}_1 c -b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ -p_146 ∨ -b^{146, 2}_0 c in DIMACS: -20765 20766 -20767 -146 -20768 0 -20765 20766 -20767 -146 -20769 0 -20765 20766 -20767 -146 -20770 0 c 0+1 --> 1 c (-b^{146, 1}_2 ∧ -b^{146, 1}_1 ∧ -b^{146, 1}_0 ∧ p_146) -> (-b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ b^{146, 2}_0) c in CNF: c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ -p_146 ∨ -b^{146, 2}_2 c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ -p_146 ∨ -b^{146, 2}_1 c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ -p_146 ∨ b^{146, 2}_0 c in DIMACS: 20765 20766 20767 -146 -20768 0 20765 20766 20767 -146 -20769 0 20765 20766 20767 -146 20770 0 c 1+1 --> 2 c (-b^{146, 1}_2 ∧ -b^{146, 1}_1 ∧ b^{146, 1}_0 ∧ p_146) -> (-b^{146, 2}_2 ∧ b^{146, 2}_1 ∧ -b^{146, 2}_0) c in CNF: c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ -p_146 ∨ -b^{146, 2}_2 c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ -p_146 ∨ b^{146, 2}_1 c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ -p_146 ∨ -b^{146, 2}_0 c in DIMACS: 20765 20766 -20767 -146 -20768 0 20765 20766 -20767 -146 20769 0 20765 20766 -20767 -146 -20770 0 c 2+1 --> break c (-b^{146, 1}_2 ∧ b^{146, 1}_1 ∧ -b^{146, 1}_0 ∧ p_146) -> break c in CNF: c b^{146, 1}_2 ∨ -b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ -p_146 ∨ break c in DIMACS: 20765 -20766 20767 -146 1162 0 c 2-1 --> 1 c (-b^{146, 1}_2 ∧ b^{146, 1}_1 ∧ -b^{146, 1}_0 ∧ -p_146) -> (-b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ b^{146, 2}_0) c in CNF: c b^{146, 1}_2 ∨ -b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ p_146 ∨ -b^{146, 2}_2 c b^{146, 1}_2 ∨ -b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ p_146 ∨ -b^{146, 2}_1 c b^{146, 1}_2 ∨ -b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ p_146 ∨ b^{146, 2}_0 c in DIMACS: 20765 -20766 20767 146 -20768 0 20765 -20766 20767 146 -20769 0 20765 -20766 20767 146 20770 0 c 1-1 --> 0 c (-b^{146, 1}_2 ∧ -b^{146, 1}_1 ∧ b^{146, 1}_0 ∧ -p_146) -> (-b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ -b^{146, 2}_0) c in CNF: c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ p_146 ∨ -b^{146, 2}_2 c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ p_146 ∨ -b^{146, 2}_1 c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ p_146 ∨ -b^{146, 2}_0 c in DIMACS: 20765 20766 -20767 146 -20768 0 20765 20766 -20767 146 -20769 0 20765 20766 -20767 146 -20770 0 c 0-1 --> -1 c (-b^{146, 1}_2 ∧ -b^{146, 1}_1 ∧ -b^{146, 1}_0 ∧ -p_146) -> ( b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ b^{146, 2}_0) c in CNF: c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ p_146 ∨ b^{146, 2}_2 c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ p_146 ∨ -b^{146, 2}_1 c b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ p_146 ∨ b^{146, 2}_0 c in DIMACS: 20765 20766 20767 146 20768 0 20765 20766 20767 146 -20769 0 20765 20766 20767 146 20770 0 c -1-1 --> -2 c ( b^{146, 1}_2 ∧ -b^{146, 1}_1 ∧ b^{146, 1}_0 ∧ -p_146) -> ( b^{146, 2}_2 ∧ b^{146, 2}_1 ∧ -b^{146, 2}_0) c in CNF: c -b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ p_146 ∨ b^{146, 2}_2 c -b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ p_146 ∨ b^{146, 2}_1 c -b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ p_146 ∨ -b^{146, 2}_0 c in DIMACS: -20765 20766 -20767 146 20768 0 -20765 20766 -20767 146 20769 0 -20765 20766 -20767 146 -20770 0 c -2-1 --> break c ( b^{146, 1}_2 ∧ b^{146, 1}_1 ∧ -b^{146, 1}_0 ∧ -p_146) -> break c in CNF: c -b^{146, 1}_2 ∨ -b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ p_146 ∨ break c in DIMACS: -20765 -20766 20767 146 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{146, 1}_2 ∧ -b^{146, 1}_1 ∧ -b^{146, 1}_0 ∧ true) c in CNF: c -b^{146, 1}_2 ∨ b^{146, 1}_1 ∨ b^{146, 1}_0 ∨ false c in DIMACS: -20765 20766 20767 0 c 3 does not represent an automaton state. c -(-b^{146, 1}_2 ∧ b^{146, 1}_1 ∧ b^{146, 1}_0 ∧ true) c in CNF: c b^{146, 1}_2 ∨ -b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ false c in DIMACS: 20765 -20766 -20767 0 c -3 does not represent an automaton state. c -( b^{146, 1}_2 ∧ b^{146, 1}_1 ∧ b^{146, 1}_0 ∧ true) c in CNF: c -b^{146, 1}_2 ∨ -b^{146, 1}_1 ∨ -b^{146, 1}_0 ∨ false c in DIMACS: -20765 -20766 -20767 0 c i = 2 c -2+1 --> -1 c ( b^{146, 2}_2 ∧ b^{146, 2}_1 ∧ -b^{146, 2}_0 ∧ p_292) -> ( b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ b^{146, 3}_0) c in CNF: c -b^{146, 2}_2 ∨ -b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ -p_292 ∨ b^{146, 3}_2 c -b^{146, 2}_2 ∨ -b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ -p_292 ∨ -b^{146, 3}_1 c -b^{146, 2}_2 ∨ -b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ -p_292 ∨ b^{146, 3}_0 c in DIMACS: -20768 -20769 20770 -292 20771 0 -20768 -20769 20770 -292 -20772 0 -20768 -20769 20770 -292 20773 0 c -1+1 --> 0 c ( b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ b^{146, 2}_0 ∧ p_292) -> (-b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ -b^{146, 3}_0) c in CNF: c -b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ -p_292 ∨ -b^{146, 3}_2 c -b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ -p_292 ∨ -b^{146, 3}_1 c -b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ -p_292 ∨ -b^{146, 3}_0 c in DIMACS: -20768 20769 -20770 -292 -20771 0 -20768 20769 -20770 -292 -20772 0 -20768 20769 -20770 -292 -20773 0 c 0+1 --> 1 c (-b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ -b^{146, 2}_0 ∧ p_292) -> (-b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ b^{146, 3}_0) c in CNF: c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ -p_292 ∨ -b^{146, 3}_2 c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ -p_292 ∨ -b^{146, 3}_1 c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ -p_292 ∨ b^{146, 3}_0 c in DIMACS: 20768 20769 20770 -292 -20771 0 20768 20769 20770 -292 -20772 0 20768 20769 20770 -292 20773 0 c 1+1 --> 2 c (-b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ b^{146, 2}_0 ∧ p_292) -> (-b^{146, 3}_2 ∧ b^{146, 3}_1 ∧ -b^{146, 3}_0) c in CNF: c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ -p_292 ∨ -b^{146, 3}_2 c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ -p_292 ∨ b^{146, 3}_1 c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ -p_292 ∨ -b^{146, 3}_0 c in DIMACS: 20768 20769 -20770 -292 -20771 0 20768 20769 -20770 -292 20772 0 20768 20769 -20770 -292 -20773 0 c 2+1 --> break c (-b^{146, 2}_2 ∧ b^{146, 2}_1 ∧ -b^{146, 2}_0 ∧ p_292) -> break c in CNF: c b^{146, 2}_2 ∨ -b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ -p_292 ∨ break c in DIMACS: 20768 -20769 20770 -292 1162 0 c 2-1 --> 1 c (-b^{146, 2}_2 ∧ b^{146, 2}_1 ∧ -b^{146, 2}_0 ∧ -p_292) -> (-b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ b^{146, 3}_0) c in CNF: c b^{146, 2}_2 ∨ -b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ p_292 ∨ -b^{146, 3}_2 c b^{146, 2}_2 ∨ -b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ p_292 ∨ -b^{146, 3}_1 c b^{146, 2}_2 ∨ -b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ p_292 ∨ b^{146, 3}_0 c in DIMACS: 20768 -20769 20770 292 -20771 0 20768 -20769 20770 292 -20772 0 20768 -20769 20770 292 20773 0 c 1-1 --> 0 c (-b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ b^{146, 2}_0 ∧ -p_292) -> (-b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ -b^{146, 3}_0) c in CNF: c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ p_292 ∨ -b^{146, 3}_2 c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ p_292 ∨ -b^{146, 3}_1 c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ p_292 ∨ -b^{146, 3}_0 c in DIMACS: 20768 20769 -20770 292 -20771 0 20768 20769 -20770 292 -20772 0 20768 20769 -20770 292 -20773 0 c 0-1 --> -1 c (-b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ -b^{146, 2}_0 ∧ -p_292) -> ( b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ b^{146, 3}_0) c in CNF: c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ p_292 ∨ b^{146, 3}_2 c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ p_292 ∨ -b^{146, 3}_1 c b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ p_292 ∨ b^{146, 3}_0 c in DIMACS: 20768 20769 20770 292 20771 0 20768 20769 20770 292 -20772 0 20768 20769 20770 292 20773 0 c -1-1 --> -2 c ( b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ b^{146, 2}_0 ∧ -p_292) -> ( b^{146, 3}_2 ∧ b^{146, 3}_1 ∧ -b^{146, 3}_0) c in CNF: c -b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ p_292 ∨ b^{146, 3}_2 c -b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ p_292 ∨ b^{146, 3}_1 c -b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ p_292 ∨ -b^{146, 3}_0 c in DIMACS: -20768 20769 -20770 292 20771 0 -20768 20769 -20770 292 20772 0 -20768 20769 -20770 292 -20773 0 c -2-1 --> break c ( b^{146, 2}_2 ∧ b^{146, 2}_1 ∧ -b^{146, 2}_0 ∧ -p_292) -> break c in CNF: c -b^{146, 2}_2 ∨ -b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ p_292 ∨ break c in DIMACS: -20768 -20769 20770 292 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{146, 2}_2 ∧ -b^{146, 2}_1 ∧ -b^{146, 2}_0 ∧ true) c in CNF: c -b^{146, 2}_2 ∨ b^{146, 2}_1 ∨ b^{146, 2}_0 ∨ false c in DIMACS: -20768 20769 20770 0 c 3 does not represent an automaton state. c -(-b^{146, 2}_2 ∧ b^{146, 2}_1 ∧ b^{146, 2}_0 ∧ true) c in CNF: c b^{146, 2}_2 ∨ -b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ false c in DIMACS: 20768 -20769 -20770 0 c -3 does not represent an automaton state. c -( b^{146, 2}_2 ∧ b^{146, 2}_1 ∧ b^{146, 2}_0 ∧ true) c in CNF: c -b^{146, 2}_2 ∨ -b^{146, 2}_1 ∨ -b^{146, 2}_0 ∨ false c in DIMACS: -20768 -20769 -20770 0 c i = 3 c -2+1 --> -1 c ( b^{146, 3}_2 ∧ b^{146, 3}_1 ∧ -b^{146, 3}_0 ∧ p_438) -> ( b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ b^{146, 4}_0) c in CNF: c -b^{146, 3}_2 ∨ -b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ -p_438 ∨ b^{146, 4}_2 c -b^{146, 3}_2 ∨ -b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ -p_438 ∨ -b^{146, 4}_1 c -b^{146, 3}_2 ∨ -b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ -p_438 ∨ b^{146, 4}_0 c in DIMACS: -20771 -20772 20773 -438 20774 0 -20771 -20772 20773 -438 -20775 0 -20771 -20772 20773 -438 20776 0 c -1+1 --> 0 c ( b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ b^{146, 3}_0 ∧ p_438) -> (-b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ -b^{146, 4}_0) c in CNF: c -b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ -p_438 ∨ -b^{146, 4}_2 c -b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ -p_438 ∨ -b^{146, 4}_1 c -b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ -p_438 ∨ -b^{146, 4}_0 c in DIMACS: -20771 20772 -20773 -438 -20774 0 -20771 20772 -20773 -438 -20775 0 -20771 20772 -20773 -438 -20776 0 c 0+1 --> 1 c (-b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ -b^{146, 3}_0 ∧ p_438) -> (-b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ b^{146, 4}_0) c in CNF: c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ -p_438 ∨ -b^{146, 4}_2 c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ -p_438 ∨ -b^{146, 4}_1 c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ -p_438 ∨ b^{146, 4}_0 c in DIMACS: 20771 20772 20773 -438 -20774 0 20771 20772 20773 -438 -20775 0 20771 20772 20773 -438 20776 0 c 1+1 --> 2 c (-b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ b^{146, 3}_0 ∧ p_438) -> (-b^{146, 4}_2 ∧ b^{146, 4}_1 ∧ -b^{146, 4}_0) c in CNF: c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ -p_438 ∨ -b^{146, 4}_2 c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ -p_438 ∨ b^{146, 4}_1 c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ -p_438 ∨ -b^{146, 4}_0 c in DIMACS: 20771 20772 -20773 -438 -20774 0 20771 20772 -20773 -438 20775 0 20771 20772 -20773 -438 -20776 0 c 2+1 --> break c (-b^{146, 3}_2 ∧ b^{146, 3}_1 ∧ -b^{146, 3}_0 ∧ p_438) -> break c in CNF: c b^{146, 3}_2 ∨ -b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ -p_438 ∨ break c in DIMACS: 20771 -20772 20773 -438 1162 0 c 2-1 --> 1 c (-b^{146, 3}_2 ∧ b^{146, 3}_1 ∧ -b^{146, 3}_0 ∧ -p_438) -> (-b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ b^{146, 4}_0) c in CNF: c b^{146, 3}_2 ∨ -b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ p_438 ∨ -b^{146, 4}_2 c b^{146, 3}_2 ∨ -b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ p_438 ∨ -b^{146, 4}_1 c b^{146, 3}_2 ∨ -b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ p_438 ∨ b^{146, 4}_0 c in DIMACS: 20771 -20772 20773 438 -20774 0 20771 -20772 20773 438 -20775 0 20771 -20772 20773 438 20776 0 c 1-1 --> 0 c (-b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ b^{146, 3}_0 ∧ -p_438) -> (-b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ -b^{146, 4}_0) c in CNF: c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ p_438 ∨ -b^{146, 4}_2 c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ p_438 ∨ -b^{146, 4}_1 c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ p_438 ∨ -b^{146, 4}_0 c in DIMACS: 20771 20772 -20773 438 -20774 0 20771 20772 -20773 438 -20775 0 20771 20772 -20773 438 -20776 0 c 0-1 --> -1 c (-b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ -b^{146, 3}_0 ∧ -p_438) -> ( b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ b^{146, 4}_0) c in CNF: c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ p_438 ∨ b^{146, 4}_2 c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ p_438 ∨ -b^{146, 4}_1 c b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ p_438 ∨ b^{146, 4}_0 c in DIMACS: 20771 20772 20773 438 20774 0 20771 20772 20773 438 -20775 0 20771 20772 20773 438 20776 0 c -1-1 --> -2 c ( b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ b^{146, 3}_0 ∧ -p_438) -> ( b^{146, 4}_2 ∧ b^{146, 4}_1 ∧ -b^{146, 4}_0) c in CNF: c -b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ p_438 ∨ b^{146, 4}_2 c -b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ p_438 ∨ b^{146, 4}_1 c -b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ p_438 ∨ -b^{146, 4}_0 c in DIMACS: -20771 20772 -20773 438 20774 0 -20771 20772 -20773 438 20775 0 -20771 20772 -20773 438 -20776 0 c -2-1 --> break c ( b^{146, 3}_2 ∧ b^{146, 3}_1 ∧ -b^{146, 3}_0 ∧ -p_438) -> break c in CNF: c -b^{146, 3}_2 ∨ -b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ p_438 ∨ break c in DIMACS: -20771 -20772 20773 438 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{146, 3}_2 ∧ -b^{146, 3}_1 ∧ -b^{146, 3}_0 ∧ true) c in CNF: c -b^{146, 3}_2 ∨ b^{146, 3}_1 ∨ b^{146, 3}_0 ∨ false c in DIMACS: -20771 20772 20773 0 c 3 does not represent an automaton state. c -(-b^{146, 3}_2 ∧ b^{146, 3}_1 ∧ b^{146, 3}_0 ∧ true) c in CNF: c b^{146, 3}_2 ∨ -b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ false c in DIMACS: 20771 -20772 -20773 0 c -3 does not represent an automaton state. c -( b^{146, 3}_2 ∧ b^{146, 3}_1 ∧ b^{146, 3}_0 ∧ true) c in CNF: c -b^{146, 3}_2 ∨ -b^{146, 3}_1 ∨ -b^{146, 3}_0 ∨ false c in DIMACS: -20771 -20772 -20773 0 c i = 4 c -2+1 --> -1 c ( b^{146, 4}_2 ∧ b^{146, 4}_1 ∧ -b^{146, 4}_0 ∧ p_584) -> ( b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ b^{146, 5}_0) c in CNF: c -b^{146, 4}_2 ∨ -b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ -p_584 ∨ b^{146, 5}_2 c -b^{146, 4}_2 ∨ -b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ -p_584 ∨ -b^{146, 5}_1 c -b^{146, 4}_2 ∨ -b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ -p_584 ∨ b^{146, 5}_0 c in DIMACS: -20774 -20775 20776 -584 20777 0 -20774 -20775 20776 -584 -20778 0 -20774 -20775 20776 -584 20779 0 c -1+1 --> 0 c ( b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ b^{146, 4}_0 ∧ p_584) -> (-b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ -b^{146, 5}_0) c in CNF: c -b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ -p_584 ∨ -b^{146, 5}_2 c -b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ -p_584 ∨ -b^{146, 5}_1 c -b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ -p_584 ∨ -b^{146, 5}_0 c in DIMACS: -20774 20775 -20776 -584 -20777 0 -20774 20775 -20776 -584 -20778 0 -20774 20775 -20776 -584 -20779 0 c 0+1 --> 1 c (-b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ -b^{146, 4}_0 ∧ p_584) -> (-b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ b^{146, 5}_0) c in CNF: c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ -p_584 ∨ -b^{146, 5}_2 c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ -p_584 ∨ -b^{146, 5}_1 c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ -p_584 ∨ b^{146, 5}_0 c in DIMACS: 20774 20775 20776 -584 -20777 0 20774 20775 20776 -584 -20778 0 20774 20775 20776 -584 20779 0 c 1+1 --> 2 c (-b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ b^{146, 4}_0 ∧ p_584) -> (-b^{146, 5}_2 ∧ b^{146, 5}_1 ∧ -b^{146, 5}_0) c in CNF: c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ -p_584 ∨ -b^{146, 5}_2 c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ -p_584 ∨ b^{146, 5}_1 c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ -p_584 ∨ -b^{146, 5}_0 c in DIMACS: 20774 20775 -20776 -584 -20777 0 20774 20775 -20776 -584 20778 0 20774 20775 -20776 -584 -20779 0 c 2+1 --> break c (-b^{146, 4}_2 ∧ b^{146, 4}_1 ∧ -b^{146, 4}_0 ∧ p_584) -> break c in CNF: c b^{146, 4}_2 ∨ -b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ -p_584 ∨ break c in DIMACS: 20774 -20775 20776 -584 1162 0 c 2-1 --> 1 c (-b^{146, 4}_2 ∧ b^{146, 4}_1 ∧ -b^{146, 4}_0 ∧ -p_584) -> (-b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ b^{146, 5}_0) c in CNF: c b^{146, 4}_2 ∨ -b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ p_584 ∨ -b^{146, 5}_2 c b^{146, 4}_2 ∨ -b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ p_584 ∨ -b^{146, 5}_1 c b^{146, 4}_2 ∨ -b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ p_584 ∨ b^{146, 5}_0 c in DIMACS: 20774 -20775 20776 584 -20777 0 20774 -20775 20776 584 -20778 0 20774 -20775 20776 584 20779 0 c 1-1 --> 0 c (-b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ b^{146, 4}_0 ∧ -p_584) -> (-b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ -b^{146, 5}_0) c in CNF: c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ p_584 ∨ -b^{146, 5}_2 c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ p_584 ∨ -b^{146, 5}_1 c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ p_584 ∨ -b^{146, 5}_0 c in DIMACS: 20774 20775 -20776 584 -20777 0 20774 20775 -20776 584 -20778 0 20774 20775 -20776 584 -20779 0 c 0-1 --> -1 c (-b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ -b^{146, 4}_0 ∧ -p_584) -> ( b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ b^{146, 5}_0) c in CNF: c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ p_584 ∨ b^{146, 5}_2 c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ p_584 ∨ -b^{146, 5}_1 c b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ p_584 ∨ b^{146, 5}_0 c in DIMACS: 20774 20775 20776 584 20777 0 20774 20775 20776 584 -20778 0 20774 20775 20776 584 20779 0 c -1-1 --> -2 c ( b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ b^{146, 4}_0 ∧ -p_584) -> ( b^{146, 5}_2 ∧ b^{146, 5}_1 ∧ -b^{146, 5}_0) c in CNF: c -b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ p_584 ∨ b^{146, 5}_2 c -b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ p_584 ∨ b^{146, 5}_1 c -b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ p_584 ∨ -b^{146, 5}_0 c in DIMACS: -20774 20775 -20776 584 20777 0 -20774 20775 -20776 584 20778 0 -20774 20775 -20776 584 -20779 0 c -2-1 --> break c ( b^{146, 4}_2 ∧ b^{146, 4}_1 ∧ -b^{146, 4}_0 ∧ -p_584) -> break c in CNF: c -b^{146, 4}_2 ∨ -b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ p_584 ∨ break c in DIMACS: -20774 -20775 20776 584 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{146, 4}_2 ∧ -b^{146, 4}_1 ∧ -b^{146, 4}_0 ∧ true) c in CNF: c -b^{146, 4}_2 ∨ b^{146, 4}_1 ∨ b^{146, 4}_0 ∨ false c in DIMACS: -20774 20775 20776 0 c 3 does not represent an automaton state. c -(-b^{146, 4}_2 ∧ b^{146, 4}_1 ∧ b^{146, 4}_0 ∧ true) c in CNF: c b^{146, 4}_2 ∨ -b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ false c in DIMACS: 20774 -20775 -20776 0 c -3 does not represent an automaton state. c -( b^{146, 4}_2 ∧ b^{146, 4}_1 ∧ b^{146, 4}_0 ∧ true) c in CNF: c -b^{146, 4}_2 ∨ -b^{146, 4}_1 ∨ -b^{146, 4}_0 ∨ false c in DIMACS: -20774 -20775 -20776 0 c i = 5 c -2+1 --> -1 c ( b^{146, 5}_2 ∧ b^{146, 5}_1 ∧ -b^{146, 5}_0 ∧ p_730) -> ( b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ b^{146, 6}_0) c in CNF: c -b^{146, 5}_2 ∨ -b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ -p_730 ∨ b^{146, 6}_2 c -b^{146, 5}_2 ∨ -b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ -p_730 ∨ -b^{146, 6}_1 c -b^{146, 5}_2 ∨ -b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ -p_730 ∨ b^{146, 6}_0 c in DIMACS: -20777 -20778 20779 -730 20780 0 -20777 -20778 20779 -730 -20781 0 -20777 -20778 20779 -730 20782 0 c -1+1 --> 0 c ( b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ b^{146, 5}_0 ∧ p_730) -> (-b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ -b^{146, 6}_0) c in CNF: c -b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ -p_730 ∨ -b^{146, 6}_2 c -b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ -p_730 ∨ -b^{146, 6}_1 c -b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ -p_730 ∨ -b^{146, 6}_0 c in DIMACS: -20777 20778 -20779 -730 -20780 0 -20777 20778 -20779 -730 -20781 0 -20777 20778 -20779 -730 -20782 0 c 0+1 --> 1 c (-b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ -b^{146, 5}_0 ∧ p_730) -> (-b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ b^{146, 6}_0) c in CNF: c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ -p_730 ∨ -b^{146, 6}_2 c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ -p_730 ∨ -b^{146, 6}_1 c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ -p_730 ∨ b^{146, 6}_0 c in DIMACS: 20777 20778 20779 -730 -20780 0 20777 20778 20779 -730 -20781 0 20777 20778 20779 -730 20782 0 c 1+1 --> 2 c (-b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ b^{146, 5}_0 ∧ p_730) -> (-b^{146, 6}_2 ∧ b^{146, 6}_1 ∧ -b^{146, 6}_0) c in CNF: c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ -p_730 ∨ -b^{146, 6}_2 c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ -p_730 ∨ b^{146, 6}_1 c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ -p_730 ∨ -b^{146, 6}_0 c in DIMACS: 20777 20778 -20779 -730 -20780 0 20777 20778 -20779 -730 20781 0 20777 20778 -20779 -730 -20782 0 c 2+1 --> break c (-b^{146, 5}_2 ∧ b^{146, 5}_1 ∧ -b^{146, 5}_0 ∧ p_730) -> break c in CNF: c b^{146, 5}_2 ∨ -b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ -p_730 ∨ break c in DIMACS: 20777 -20778 20779 -730 1162 0 c 2-1 --> 1 c (-b^{146, 5}_2 ∧ b^{146, 5}_1 ∧ -b^{146, 5}_0 ∧ -p_730) -> (-b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ b^{146, 6}_0) c in CNF: c b^{146, 5}_2 ∨ -b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ p_730 ∨ -b^{146, 6}_2 c b^{146, 5}_2 ∨ -b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ p_730 ∨ -b^{146, 6}_1 c b^{146, 5}_2 ∨ -b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ p_730 ∨ b^{146, 6}_0 c in DIMACS: 20777 -20778 20779 730 -20780 0 20777 -20778 20779 730 -20781 0 20777 -20778 20779 730 20782 0 c 1-1 --> 0 c (-b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ b^{146, 5}_0 ∧ -p_730) -> (-b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ -b^{146, 6}_0) c in CNF: c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ p_730 ∨ -b^{146, 6}_2 c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ p_730 ∨ -b^{146, 6}_1 c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ p_730 ∨ -b^{146, 6}_0 c in DIMACS: 20777 20778 -20779 730 -20780 0 20777 20778 -20779 730 -20781 0 20777 20778 -20779 730 -20782 0 c 0-1 --> -1 c (-b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ -b^{146, 5}_0 ∧ -p_730) -> ( b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ b^{146, 6}_0) c in CNF: c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ p_730 ∨ b^{146, 6}_2 c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ p_730 ∨ -b^{146, 6}_1 c b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ p_730 ∨ b^{146, 6}_0 c in DIMACS: 20777 20778 20779 730 20780 0 20777 20778 20779 730 -20781 0 20777 20778 20779 730 20782 0 c -1-1 --> -2 c ( b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ b^{146, 5}_0 ∧ -p_730) -> ( b^{146, 6}_2 ∧ b^{146, 6}_1 ∧ -b^{146, 6}_0) c in CNF: c -b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ p_730 ∨ b^{146, 6}_2 c -b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ p_730 ∨ b^{146, 6}_1 c -b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ p_730 ∨ -b^{146, 6}_0 c in DIMACS: -20777 20778 -20779 730 20780 0 -20777 20778 -20779 730 20781 0 -20777 20778 -20779 730 -20782 0 c -2-1 --> break c ( b^{146, 5}_2 ∧ b^{146, 5}_1 ∧ -b^{146, 5}_0 ∧ -p_730) -> break c in CNF: c -b^{146, 5}_2 ∨ -b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ p_730 ∨ break c in DIMACS: -20777 -20778 20779 730 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{146, 5}_2 ∧ -b^{146, 5}_1 ∧ -b^{146, 5}_0 ∧ true) c in CNF: c -b^{146, 5}_2 ∨ b^{146, 5}_1 ∨ b^{146, 5}_0 ∨ false c in DIMACS: -20777 20778 20779 0 c 3 does not represent an automaton state. c -(-b^{146, 5}_2 ∧ b^{146, 5}_1 ∧ b^{146, 5}_0 ∧ true) c in CNF: c b^{146, 5}_2 ∨ -b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ false c in DIMACS: 20777 -20778 -20779 0 c -3 does not represent an automaton state. c -( b^{146, 5}_2 ∧ b^{146, 5}_1 ∧ b^{146, 5}_0 ∧ true) c in CNF: c -b^{146, 5}_2 ∨ -b^{146, 5}_1 ∨ -b^{146, 5}_0 ∨ false c in DIMACS: -20777 -20778 -20779 0 c i = 6 c -2+1 --> -1 c ( b^{146, 6}_2 ∧ b^{146, 6}_1 ∧ -b^{146, 6}_0 ∧ p_876) -> ( b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ b^{146, 7}_0) c in CNF: c -b^{146, 6}_2 ∨ -b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ -p_876 ∨ b^{146, 7}_2 c -b^{146, 6}_2 ∨ -b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ -p_876 ∨ -b^{146, 7}_1 c -b^{146, 6}_2 ∨ -b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ -p_876 ∨ b^{146, 7}_0 c in DIMACS: -20780 -20781 20782 -876 20783 0 -20780 -20781 20782 -876 -20784 0 -20780 -20781 20782 -876 20785 0 c -1+1 --> 0 c ( b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ b^{146, 6}_0 ∧ p_876) -> (-b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ -b^{146, 7}_0) c in CNF: c -b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ -p_876 ∨ -b^{146, 7}_2 c -b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ -p_876 ∨ -b^{146, 7}_1 c -b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ -p_876 ∨ -b^{146, 7}_0 c in DIMACS: -20780 20781 -20782 -876 -20783 0 -20780 20781 -20782 -876 -20784 0 -20780 20781 -20782 -876 -20785 0 c 0+1 --> 1 c (-b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ -b^{146, 6}_0 ∧ p_876) -> (-b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ b^{146, 7}_0) c in CNF: c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ -p_876 ∨ -b^{146, 7}_2 c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ -p_876 ∨ -b^{146, 7}_1 c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ -p_876 ∨ b^{146, 7}_0 c in DIMACS: 20780 20781 20782 -876 -20783 0 20780 20781 20782 -876 -20784 0 20780 20781 20782 -876 20785 0 c 1+1 --> 2 c (-b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ b^{146, 6}_0 ∧ p_876) -> (-b^{146, 7}_2 ∧ b^{146, 7}_1 ∧ -b^{146, 7}_0) c in CNF: c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ -p_876 ∨ -b^{146, 7}_2 c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ -p_876 ∨ b^{146, 7}_1 c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ -p_876 ∨ -b^{146, 7}_0 c in DIMACS: 20780 20781 -20782 -876 -20783 0 20780 20781 -20782 -876 20784 0 20780 20781 -20782 -876 -20785 0 c 2+1 --> break c (-b^{146, 6}_2 ∧ b^{146, 6}_1 ∧ -b^{146, 6}_0 ∧ p_876) -> break c in CNF: c b^{146, 6}_2 ∨ -b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ -p_876 ∨ break c in DIMACS: 20780 -20781 20782 -876 1162 0 c 2-1 --> 1 c (-b^{146, 6}_2 ∧ b^{146, 6}_1 ∧ -b^{146, 6}_0 ∧ -p_876) -> (-b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ b^{146, 7}_0) c in CNF: c b^{146, 6}_2 ∨ -b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ p_876 ∨ -b^{146, 7}_2 c b^{146, 6}_2 ∨ -b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ p_876 ∨ -b^{146, 7}_1 c b^{146, 6}_2 ∨ -b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ p_876 ∨ b^{146, 7}_0 c in DIMACS: 20780 -20781 20782 876 -20783 0 20780 -20781 20782 876 -20784 0 20780 -20781 20782 876 20785 0 c 1-1 --> 0 c (-b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ b^{146, 6}_0 ∧ -p_876) -> (-b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ -b^{146, 7}_0) c in CNF: c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ p_876 ∨ -b^{146, 7}_2 c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ p_876 ∨ -b^{146, 7}_1 c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ p_876 ∨ -b^{146, 7}_0 c in DIMACS: 20780 20781 -20782 876 -20783 0 20780 20781 -20782 876 -20784 0 20780 20781 -20782 876 -20785 0 c 0-1 --> -1 c (-b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ -b^{146, 6}_0 ∧ -p_876) -> ( b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ b^{146, 7}_0) c in CNF: c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ p_876 ∨ b^{146, 7}_2 c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ p_876 ∨ -b^{146, 7}_1 c b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ p_876 ∨ b^{146, 7}_0 c in DIMACS: 20780 20781 20782 876 20783 0 20780 20781 20782 876 -20784 0 20780 20781 20782 876 20785 0 c -1-1 --> -2 c ( b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ b^{146, 6}_0 ∧ -p_876) -> ( b^{146, 7}_2 ∧ b^{146, 7}_1 ∧ -b^{146, 7}_0) c in CNF: c -b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ p_876 ∨ b^{146, 7}_2 c -b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ p_876 ∨ b^{146, 7}_1 c -b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ p_876 ∨ -b^{146, 7}_0 c in DIMACS: -20780 20781 -20782 876 20783 0 -20780 20781 -20782 876 20784 0 -20780 20781 -20782 876 -20785 0 c -2-1 --> break c ( b^{146, 6}_2 ∧ b^{146, 6}_1 ∧ -b^{146, 6}_0 ∧ -p_876) -> break c in CNF: c -b^{146, 6}_2 ∨ -b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ p_876 ∨ break c in DIMACS: -20780 -20781 20782 876 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{146, 6}_2 ∧ -b^{146, 6}_1 ∧ -b^{146, 6}_0 ∧ true) c in CNF: c -b^{146, 6}_2 ∨ b^{146, 6}_1 ∨ b^{146, 6}_0 ∨ false c in DIMACS: -20780 20781 20782 0 c 3 does not represent an automaton state. c -(-b^{146, 6}_2 ∧ b^{146, 6}_1 ∧ b^{146, 6}_0 ∧ true) c in CNF: c b^{146, 6}_2 ∨ -b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ false c in DIMACS: 20780 -20781 -20782 0 c -3 does not represent an automaton state. c -( b^{146, 6}_2 ∧ b^{146, 6}_1 ∧ b^{146, 6}_0 ∧ true) c in CNF: c -b^{146, 6}_2 ∨ -b^{146, 6}_1 ∨ -b^{146, 6}_0 ∨ false c in DIMACS: -20780 -20781 -20782 0 c i = 7 c -2+1 --> -1 c ( b^{146, 7}_2 ∧ b^{146, 7}_1 ∧ -b^{146, 7}_0 ∧ p_1022) -> ( b^{146, 8}_2 ∧ -b^{146, 8}_1 ∧ b^{146, 8}_0) c in CNF: c -b^{146, 7}_2 ∨ -b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ -p_1022 ∨ b^{146, 8}_2 c -b^{146, 7}_2 ∨ -b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ -p_1022 ∨ -b^{146, 8}_1 c -b^{146, 7}_2 ∨ -b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ -p_1022 ∨ b^{146, 8}_0 c in DIMACS: -20783 -20784 20785 -1022 20786 0 -20783 -20784 20785 -1022 -20787 0 -20783 -20784 20785 -1022 20788 0 c -1+1 --> 0 c ( b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ b^{146, 7}_0 ∧ p_1022) -> (-b^{146, 8}_2 ∧ -b^{146, 8}_1 ∧ -b^{146, 8}_0) c in CNF: c -b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ -p_1022 ∨ -b^{146, 8}_2 c -b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ -p_1022 ∨ -b^{146, 8}_1 c -b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ -p_1022 ∨ -b^{146, 8}_0 c in DIMACS: -20783 20784 -20785 -1022 -20786 0 -20783 20784 -20785 -1022 -20787 0 -20783 20784 -20785 -1022 -20788 0 c 0+1 --> 1 c (-b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ -b^{146, 7}_0 ∧ p_1022) -> (-b^{146, 8}_2 ∧ -b^{146, 8}_1 ∧ b^{146, 8}_0) c in CNF: c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ -p_1022 ∨ -b^{146, 8}_2 c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ -p_1022 ∨ -b^{146, 8}_1 c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ -p_1022 ∨ b^{146, 8}_0 c in DIMACS: 20783 20784 20785 -1022 -20786 0 20783 20784 20785 -1022 -20787 0 20783 20784 20785 -1022 20788 0 c 1+1 --> 2 c (-b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ b^{146, 7}_0 ∧ p_1022) -> (-b^{146, 8}_2 ∧ b^{146, 8}_1 ∧ -b^{146, 8}_0) c in CNF: c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ -p_1022 ∨ -b^{146, 8}_2 c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ -p_1022 ∨ b^{146, 8}_1 c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ -p_1022 ∨ -b^{146, 8}_0 c in DIMACS: 20783 20784 -20785 -1022 -20786 0 20783 20784 -20785 -1022 20787 0 20783 20784 -20785 -1022 -20788 0 c 2+1 --> break c (-b^{146, 7}_2 ∧ b^{146, 7}_1 ∧ -b^{146, 7}_0 ∧ p_1022) -> break c in CNF: c b^{146, 7}_2 ∨ -b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ -p_1022 ∨ break c in DIMACS: 20783 -20784 20785 -1022 1162 0 c 2-1 --> 1 c (-b^{146, 7}_2 ∧ b^{146, 7}_1 ∧ -b^{146, 7}_0 ∧ -p_1022) -> (-b^{146, 8}_2 ∧ -b^{146, 8}_1 ∧ b^{146, 8}_0) c in CNF: c b^{146, 7}_2 ∨ -b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ p_1022 ∨ -b^{146, 8}_2 c b^{146, 7}_2 ∨ -b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ p_1022 ∨ -b^{146, 8}_1 c b^{146, 7}_2 ∨ -b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ p_1022 ∨ b^{146, 8}_0 c in DIMACS: 20783 -20784 20785 1022 -20786 0 20783 -20784 20785 1022 -20787 0 20783 -20784 20785 1022 20788 0 c 1-1 --> 0 c (-b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ b^{146, 7}_0 ∧ -p_1022) -> (-b^{146, 8}_2 ∧ -b^{146, 8}_1 ∧ -b^{146, 8}_0) c in CNF: c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ p_1022 ∨ -b^{146, 8}_2 c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ p_1022 ∨ -b^{146, 8}_1 c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ p_1022 ∨ -b^{146, 8}_0 c in DIMACS: 20783 20784 -20785 1022 -20786 0 20783 20784 -20785 1022 -20787 0 20783 20784 -20785 1022 -20788 0 c 0-1 --> -1 c (-b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ -b^{146, 7}_0 ∧ -p_1022) -> ( b^{146, 8}_2 ∧ -b^{146, 8}_1 ∧ b^{146, 8}_0) c in CNF: c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ p_1022 ∨ b^{146, 8}_2 c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ p_1022 ∨ -b^{146, 8}_1 c b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ p_1022 ∨ b^{146, 8}_0 c in DIMACS: 20783 20784 20785 1022 20786 0 20783 20784 20785 1022 -20787 0 20783 20784 20785 1022 20788 0 c -1-1 --> -2 c ( b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ b^{146, 7}_0 ∧ -p_1022) -> ( b^{146, 8}_2 ∧ b^{146, 8}_1 ∧ -b^{146, 8}_0) c in CNF: c -b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ p_1022 ∨ b^{146, 8}_2 c -b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ p_1022 ∨ b^{146, 8}_1 c -b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ p_1022 ∨ -b^{146, 8}_0 c in DIMACS: -20783 20784 -20785 1022 20786 0 -20783 20784 -20785 1022 20787 0 -20783 20784 -20785 1022 -20788 0 c -2-1 --> break c ( b^{146, 7}_2 ∧ b^{146, 7}_1 ∧ -b^{146, 7}_0 ∧ -p_1022) -> break c in CNF: c -b^{146, 7}_2 ∨ -b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ p_1022 ∨ break c in DIMACS: -20783 -20784 20785 1022 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{146, 7}_2 ∧ -b^{146, 7}_1 ∧ -b^{146, 7}_0 ∧ true) c in CNF: c -b^{146, 7}_2 ∨ b^{146, 7}_1 ∨ b^{146, 7}_0 ∨ false c in DIMACS: -20783 20784 20785 0 c 3 does not represent an automaton state. c -(-b^{146, 7}_2 ∧ b^{146, 7}_1 ∧ b^{146, 7}_0 ∧ true) c in CNF: c b^{146, 7}_2 ∨ -b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ false c in DIMACS: 20783 -20784 -20785 0 c -3 does not represent an automaton state. c -( b^{146, 7}_2 ∧ b^{146, 7}_1 ∧ b^{146, 7}_0 ∧ true) c in CNF: c -b^{146, 7}_2 ∨ -b^{146, 7}_1 ∨ -b^{146, 7}_0 ∨ false c in DIMACS: -20783 -20784 -20785 0 c INIT for k = 147 c -b^{147, 1}_2 c -b^{147, 1}_1 c -b^{147, 1}_0 c in DIMACS: -20789 0 -20790 0 -20791 0 c Transitions for k = 147 c i = 1 c -2+1 --> -1 c ( b^{147, 1}_2 ∧ b^{147, 1}_1 ∧ -b^{147, 1}_0 ∧ p_147) -> ( b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ b^{147, 2}_0) c in CNF: c -b^{147, 1}_2 ∨ -b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ -p_147 ∨ b^{147, 2}_2 c -b^{147, 1}_2 ∨ -b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ -p_147 ∨ -b^{147, 2}_1 c -b^{147, 1}_2 ∨ -b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ -p_147 ∨ b^{147, 2}_0 c in DIMACS: -20789 -20790 20791 -147 20792 0 -20789 -20790 20791 -147 -20793 0 -20789 -20790 20791 -147 20794 0 c -1+1 --> 0 c ( b^{147, 1}_2 ∧ -b^{147, 1}_1 ∧ b^{147, 1}_0 ∧ p_147) -> (-b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ -b^{147, 2}_0) c in CNF: c -b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ -p_147 ∨ -b^{147, 2}_2 c -b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ -p_147 ∨ -b^{147, 2}_1 c -b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ -p_147 ∨ -b^{147, 2}_0 c in DIMACS: -20789 20790 -20791 -147 -20792 0 -20789 20790 -20791 -147 -20793 0 -20789 20790 -20791 -147 -20794 0 c 0+1 --> 1 c (-b^{147, 1}_2 ∧ -b^{147, 1}_1 ∧ -b^{147, 1}_0 ∧ p_147) -> (-b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ b^{147, 2}_0) c in CNF: c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ -p_147 ∨ -b^{147, 2}_2 c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ -p_147 ∨ -b^{147, 2}_1 c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ -p_147 ∨ b^{147, 2}_0 c in DIMACS: 20789 20790 20791 -147 -20792 0 20789 20790 20791 -147 -20793 0 20789 20790 20791 -147 20794 0 c 1+1 --> 2 c (-b^{147, 1}_2 ∧ -b^{147, 1}_1 ∧ b^{147, 1}_0 ∧ p_147) -> (-b^{147, 2}_2 ∧ b^{147, 2}_1 ∧ -b^{147, 2}_0) c in CNF: c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ -p_147 ∨ -b^{147, 2}_2 c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ -p_147 ∨ b^{147, 2}_1 c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ -p_147 ∨ -b^{147, 2}_0 c in DIMACS: 20789 20790 -20791 -147 -20792 0 20789 20790 -20791 -147 20793 0 20789 20790 -20791 -147 -20794 0 c 2+1 --> break c (-b^{147, 1}_2 ∧ b^{147, 1}_1 ∧ -b^{147, 1}_0 ∧ p_147) -> break c in CNF: c b^{147, 1}_2 ∨ -b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ -p_147 ∨ break c in DIMACS: 20789 -20790 20791 -147 1162 0 c 2-1 --> 1 c (-b^{147, 1}_2 ∧ b^{147, 1}_1 ∧ -b^{147, 1}_0 ∧ -p_147) -> (-b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ b^{147, 2}_0) c in CNF: c b^{147, 1}_2 ∨ -b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ p_147 ∨ -b^{147, 2}_2 c b^{147, 1}_2 ∨ -b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ p_147 ∨ -b^{147, 2}_1 c b^{147, 1}_2 ∨ -b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ p_147 ∨ b^{147, 2}_0 c in DIMACS: 20789 -20790 20791 147 -20792 0 20789 -20790 20791 147 -20793 0 20789 -20790 20791 147 20794 0 c 1-1 --> 0 c (-b^{147, 1}_2 ∧ -b^{147, 1}_1 ∧ b^{147, 1}_0 ∧ -p_147) -> (-b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ -b^{147, 2}_0) c in CNF: c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ p_147 ∨ -b^{147, 2}_2 c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ p_147 ∨ -b^{147, 2}_1 c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ p_147 ∨ -b^{147, 2}_0 c in DIMACS: 20789 20790 -20791 147 -20792 0 20789 20790 -20791 147 -20793 0 20789 20790 -20791 147 -20794 0 c 0-1 --> -1 c (-b^{147, 1}_2 ∧ -b^{147, 1}_1 ∧ -b^{147, 1}_0 ∧ -p_147) -> ( b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ b^{147, 2}_0) c in CNF: c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ p_147 ∨ b^{147, 2}_2 c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ p_147 ∨ -b^{147, 2}_1 c b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ p_147 ∨ b^{147, 2}_0 c in DIMACS: 20789 20790 20791 147 20792 0 20789 20790 20791 147 -20793 0 20789 20790 20791 147 20794 0 c -1-1 --> -2 c ( b^{147, 1}_2 ∧ -b^{147, 1}_1 ∧ b^{147, 1}_0 ∧ -p_147) -> ( b^{147, 2}_2 ∧ b^{147, 2}_1 ∧ -b^{147, 2}_0) c in CNF: c -b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ p_147 ∨ b^{147, 2}_2 c -b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ p_147 ∨ b^{147, 2}_1 c -b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ p_147 ∨ -b^{147, 2}_0 c in DIMACS: -20789 20790 -20791 147 20792 0 -20789 20790 -20791 147 20793 0 -20789 20790 -20791 147 -20794 0 c -2-1 --> break c ( b^{147, 1}_2 ∧ b^{147, 1}_1 ∧ -b^{147, 1}_0 ∧ -p_147) -> break c in CNF: c -b^{147, 1}_2 ∨ -b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ p_147 ∨ break c in DIMACS: -20789 -20790 20791 147 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{147, 1}_2 ∧ -b^{147, 1}_1 ∧ -b^{147, 1}_0 ∧ true) c in CNF: c -b^{147, 1}_2 ∨ b^{147, 1}_1 ∨ b^{147, 1}_0 ∨ false c in DIMACS: -20789 20790 20791 0 c 3 does not represent an automaton state. c -(-b^{147, 1}_2 ∧ b^{147, 1}_1 ∧ b^{147, 1}_0 ∧ true) c in CNF: c b^{147, 1}_2 ∨ -b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ false c in DIMACS: 20789 -20790 -20791 0 c -3 does not represent an automaton state. c -( b^{147, 1}_2 ∧ b^{147, 1}_1 ∧ b^{147, 1}_0 ∧ true) c in CNF: c -b^{147, 1}_2 ∨ -b^{147, 1}_1 ∨ -b^{147, 1}_0 ∨ false c in DIMACS: -20789 -20790 -20791 0 c i = 2 c -2+1 --> -1 c ( b^{147, 2}_2 ∧ b^{147, 2}_1 ∧ -b^{147, 2}_0 ∧ p_294) -> ( b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ b^{147, 3}_0) c in CNF: c -b^{147, 2}_2 ∨ -b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ -p_294 ∨ b^{147, 3}_2 c -b^{147, 2}_2 ∨ -b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ -p_294 ∨ -b^{147, 3}_1 c -b^{147, 2}_2 ∨ -b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ -p_294 ∨ b^{147, 3}_0 c in DIMACS: -20792 -20793 20794 -294 20795 0 -20792 -20793 20794 -294 -20796 0 -20792 -20793 20794 -294 20797 0 c -1+1 --> 0 c ( b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ b^{147, 2}_0 ∧ p_294) -> (-b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ -b^{147, 3}_0) c in CNF: c -b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ -p_294 ∨ -b^{147, 3}_2 c -b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ -p_294 ∨ -b^{147, 3}_1 c -b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ -p_294 ∨ -b^{147, 3}_0 c in DIMACS: -20792 20793 -20794 -294 -20795 0 -20792 20793 -20794 -294 -20796 0 -20792 20793 -20794 -294 -20797 0 c 0+1 --> 1 c (-b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ -b^{147, 2}_0 ∧ p_294) -> (-b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ b^{147, 3}_0) c in CNF: c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ -p_294 ∨ -b^{147, 3}_2 c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ -p_294 ∨ -b^{147, 3}_1 c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ -p_294 ∨ b^{147, 3}_0 c in DIMACS: 20792 20793 20794 -294 -20795 0 20792 20793 20794 -294 -20796 0 20792 20793 20794 -294 20797 0 c 1+1 --> 2 c (-b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ b^{147, 2}_0 ∧ p_294) -> (-b^{147, 3}_2 ∧ b^{147, 3}_1 ∧ -b^{147, 3}_0) c in CNF: c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ -p_294 ∨ -b^{147, 3}_2 c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ -p_294 ∨ b^{147, 3}_1 c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ -p_294 ∨ -b^{147, 3}_0 c in DIMACS: 20792 20793 -20794 -294 -20795 0 20792 20793 -20794 -294 20796 0 20792 20793 -20794 -294 -20797 0 c 2+1 --> break c (-b^{147, 2}_2 ∧ b^{147, 2}_1 ∧ -b^{147, 2}_0 ∧ p_294) -> break c in CNF: c b^{147, 2}_2 ∨ -b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ -p_294 ∨ break c in DIMACS: 20792 -20793 20794 -294 1162 0 c 2-1 --> 1 c (-b^{147, 2}_2 ∧ b^{147, 2}_1 ∧ -b^{147, 2}_0 ∧ -p_294) -> (-b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ b^{147, 3}_0) c in CNF: c b^{147, 2}_2 ∨ -b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ p_294 ∨ -b^{147, 3}_2 c b^{147, 2}_2 ∨ -b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ p_294 ∨ -b^{147, 3}_1 c b^{147, 2}_2 ∨ -b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ p_294 ∨ b^{147, 3}_0 c in DIMACS: 20792 -20793 20794 294 -20795 0 20792 -20793 20794 294 -20796 0 20792 -20793 20794 294 20797 0 c 1-1 --> 0 c (-b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ b^{147, 2}_0 ∧ -p_294) -> (-b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ -b^{147, 3}_0) c in CNF: c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ p_294 ∨ -b^{147, 3}_2 c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ p_294 ∨ -b^{147, 3}_1 c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ p_294 ∨ -b^{147, 3}_0 c in DIMACS: 20792 20793 -20794 294 -20795 0 20792 20793 -20794 294 -20796 0 20792 20793 -20794 294 -20797 0 c 0-1 --> -1 c (-b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ -b^{147, 2}_0 ∧ -p_294) -> ( b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ b^{147, 3}_0) c in CNF: c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ p_294 ∨ b^{147, 3}_2 c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ p_294 ∨ -b^{147, 3}_1 c b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ p_294 ∨ b^{147, 3}_0 c in DIMACS: 20792 20793 20794 294 20795 0 20792 20793 20794 294 -20796 0 20792 20793 20794 294 20797 0 c -1-1 --> -2 c ( b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ b^{147, 2}_0 ∧ -p_294) -> ( b^{147, 3}_2 ∧ b^{147, 3}_1 ∧ -b^{147, 3}_0) c in CNF: c -b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ p_294 ∨ b^{147, 3}_2 c -b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ p_294 ∨ b^{147, 3}_1 c -b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ p_294 ∨ -b^{147, 3}_0 c in DIMACS: -20792 20793 -20794 294 20795 0 -20792 20793 -20794 294 20796 0 -20792 20793 -20794 294 -20797 0 c -2-1 --> break c ( b^{147, 2}_2 ∧ b^{147, 2}_1 ∧ -b^{147, 2}_0 ∧ -p_294) -> break c in CNF: c -b^{147, 2}_2 ∨ -b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ p_294 ∨ break c in DIMACS: -20792 -20793 20794 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{147, 2}_2 ∧ -b^{147, 2}_1 ∧ -b^{147, 2}_0 ∧ true) c in CNF: c -b^{147, 2}_2 ∨ b^{147, 2}_1 ∨ b^{147, 2}_0 ∨ false c in DIMACS: -20792 20793 20794 0 c 3 does not represent an automaton state. c -(-b^{147, 2}_2 ∧ b^{147, 2}_1 ∧ b^{147, 2}_0 ∧ true) c in CNF: c b^{147, 2}_2 ∨ -b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ false c in DIMACS: 20792 -20793 -20794 0 c -3 does not represent an automaton state. c -( b^{147, 2}_2 ∧ b^{147, 2}_1 ∧ b^{147, 2}_0 ∧ true) c in CNF: c -b^{147, 2}_2 ∨ -b^{147, 2}_1 ∨ -b^{147, 2}_0 ∨ false c in DIMACS: -20792 -20793 -20794 0 c i = 3 c -2+1 --> -1 c ( b^{147, 3}_2 ∧ b^{147, 3}_1 ∧ -b^{147, 3}_0 ∧ p_441) -> ( b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ b^{147, 4}_0) c in CNF: c -b^{147, 3}_2 ∨ -b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ -p_441 ∨ b^{147, 4}_2 c -b^{147, 3}_2 ∨ -b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ -p_441 ∨ -b^{147, 4}_1 c -b^{147, 3}_2 ∨ -b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ -p_441 ∨ b^{147, 4}_0 c in DIMACS: -20795 -20796 20797 -441 20798 0 -20795 -20796 20797 -441 -20799 0 -20795 -20796 20797 -441 20800 0 c -1+1 --> 0 c ( b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ b^{147, 3}_0 ∧ p_441) -> (-b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ -b^{147, 4}_0) c in CNF: c -b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ -p_441 ∨ -b^{147, 4}_2 c -b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ -p_441 ∨ -b^{147, 4}_1 c -b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ -p_441 ∨ -b^{147, 4}_0 c in DIMACS: -20795 20796 -20797 -441 -20798 0 -20795 20796 -20797 -441 -20799 0 -20795 20796 -20797 -441 -20800 0 c 0+1 --> 1 c (-b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ -b^{147, 3}_0 ∧ p_441) -> (-b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ b^{147, 4}_0) c in CNF: c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ -p_441 ∨ -b^{147, 4}_2 c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ -p_441 ∨ -b^{147, 4}_1 c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ -p_441 ∨ b^{147, 4}_0 c in DIMACS: 20795 20796 20797 -441 -20798 0 20795 20796 20797 -441 -20799 0 20795 20796 20797 -441 20800 0 c 1+1 --> 2 c (-b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ b^{147, 3}_0 ∧ p_441) -> (-b^{147, 4}_2 ∧ b^{147, 4}_1 ∧ -b^{147, 4}_0) c in CNF: c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ -p_441 ∨ -b^{147, 4}_2 c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ -p_441 ∨ b^{147, 4}_1 c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ -p_441 ∨ -b^{147, 4}_0 c in DIMACS: 20795 20796 -20797 -441 -20798 0 20795 20796 -20797 -441 20799 0 20795 20796 -20797 -441 -20800 0 c 2+1 --> break c (-b^{147, 3}_2 ∧ b^{147, 3}_1 ∧ -b^{147, 3}_0 ∧ p_441) -> break c in CNF: c b^{147, 3}_2 ∨ -b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ -p_441 ∨ break c in DIMACS: 20795 -20796 20797 -441 1162 0 c 2-1 --> 1 c (-b^{147, 3}_2 ∧ b^{147, 3}_1 ∧ -b^{147, 3}_0 ∧ -p_441) -> (-b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ b^{147, 4}_0) c in CNF: c b^{147, 3}_2 ∨ -b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ p_441 ∨ -b^{147, 4}_2 c b^{147, 3}_2 ∨ -b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ p_441 ∨ -b^{147, 4}_1 c b^{147, 3}_2 ∨ -b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ p_441 ∨ b^{147, 4}_0 c in DIMACS: 20795 -20796 20797 441 -20798 0 20795 -20796 20797 441 -20799 0 20795 -20796 20797 441 20800 0 c 1-1 --> 0 c (-b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ b^{147, 3}_0 ∧ -p_441) -> (-b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ -b^{147, 4}_0) c in CNF: c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ p_441 ∨ -b^{147, 4}_2 c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ p_441 ∨ -b^{147, 4}_1 c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ p_441 ∨ -b^{147, 4}_0 c in DIMACS: 20795 20796 -20797 441 -20798 0 20795 20796 -20797 441 -20799 0 20795 20796 -20797 441 -20800 0 c 0-1 --> -1 c (-b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ -b^{147, 3}_0 ∧ -p_441) -> ( b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ b^{147, 4}_0) c in CNF: c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ p_441 ∨ b^{147, 4}_2 c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ p_441 ∨ -b^{147, 4}_1 c b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ p_441 ∨ b^{147, 4}_0 c in DIMACS: 20795 20796 20797 441 20798 0 20795 20796 20797 441 -20799 0 20795 20796 20797 441 20800 0 c -1-1 --> -2 c ( b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ b^{147, 3}_0 ∧ -p_441) -> ( b^{147, 4}_2 ∧ b^{147, 4}_1 ∧ -b^{147, 4}_0) c in CNF: c -b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ p_441 ∨ b^{147, 4}_2 c -b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ p_441 ∨ b^{147, 4}_1 c -b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ p_441 ∨ -b^{147, 4}_0 c in DIMACS: -20795 20796 -20797 441 20798 0 -20795 20796 -20797 441 20799 0 -20795 20796 -20797 441 -20800 0 c -2-1 --> break c ( b^{147, 3}_2 ∧ b^{147, 3}_1 ∧ -b^{147, 3}_0 ∧ -p_441) -> break c in CNF: c -b^{147, 3}_2 ∨ -b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ p_441 ∨ break c in DIMACS: -20795 -20796 20797 441 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{147, 3}_2 ∧ -b^{147, 3}_1 ∧ -b^{147, 3}_0 ∧ true) c in CNF: c -b^{147, 3}_2 ∨ b^{147, 3}_1 ∨ b^{147, 3}_0 ∨ false c in DIMACS: -20795 20796 20797 0 c 3 does not represent an automaton state. c -(-b^{147, 3}_2 ∧ b^{147, 3}_1 ∧ b^{147, 3}_0 ∧ true) c in CNF: c b^{147, 3}_2 ∨ -b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ false c in DIMACS: 20795 -20796 -20797 0 c -3 does not represent an automaton state. c -( b^{147, 3}_2 ∧ b^{147, 3}_1 ∧ b^{147, 3}_0 ∧ true) c in CNF: c -b^{147, 3}_2 ∨ -b^{147, 3}_1 ∨ -b^{147, 3}_0 ∨ false c in DIMACS: -20795 -20796 -20797 0 c i = 4 c -2+1 --> -1 c ( b^{147, 4}_2 ∧ b^{147, 4}_1 ∧ -b^{147, 4}_0 ∧ p_588) -> ( b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ b^{147, 5}_0) c in CNF: c -b^{147, 4}_2 ∨ -b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ -p_588 ∨ b^{147, 5}_2 c -b^{147, 4}_2 ∨ -b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ -p_588 ∨ -b^{147, 5}_1 c -b^{147, 4}_2 ∨ -b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ -p_588 ∨ b^{147, 5}_0 c in DIMACS: -20798 -20799 20800 -588 20801 0 -20798 -20799 20800 -588 -20802 0 -20798 -20799 20800 -588 20803 0 c -1+1 --> 0 c ( b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ b^{147, 4}_0 ∧ p_588) -> (-b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ -b^{147, 5}_0) c in CNF: c -b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ -p_588 ∨ -b^{147, 5}_2 c -b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ -p_588 ∨ -b^{147, 5}_1 c -b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ -p_588 ∨ -b^{147, 5}_0 c in DIMACS: -20798 20799 -20800 -588 -20801 0 -20798 20799 -20800 -588 -20802 0 -20798 20799 -20800 -588 -20803 0 c 0+1 --> 1 c (-b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ -b^{147, 4}_0 ∧ p_588) -> (-b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ b^{147, 5}_0) c in CNF: c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ -p_588 ∨ -b^{147, 5}_2 c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ -p_588 ∨ -b^{147, 5}_1 c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ -p_588 ∨ b^{147, 5}_0 c in DIMACS: 20798 20799 20800 -588 -20801 0 20798 20799 20800 -588 -20802 0 20798 20799 20800 -588 20803 0 c 1+1 --> 2 c (-b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ b^{147, 4}_0 ∧ p_588) -> (-b^{147, 5}_2 ∧ b^{147, 5}_1 ∧ -b^{147, 5}_0) c in CNF: c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ -p_588 ∨ -b^{147, 5}_2 c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ -p_588 ∨ b^{147, 5}_1 c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ -p_588 ∨ -b^{147, 5}_0 c in DIMACS: 20798 20799 -20800 -588 -20801 0 20798 20799 -20800 -588 20802 0 20798 20799 -20800 -588 -20803 0 c 2+1 --> break c (-b^{147, 4}_2 ∧ b^{147, 4}_1 ∧ -b^{147, 4}_0 ∧ p_588) -> break c in CNF: c b^{147, 4}_2 ∨ -b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ -p_588 ∨ break c in DIMACS: 20798 -20799 20800 -588 1162 0 c 2-1 --> 1 c (-b^{147, 4}_2 ∧ b^{147, 4}_1 ∧ -b^{147, 4}_0 ∧ -p_588) -> (-b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ b^{147, 5}_0) c in CNF: c b^{147, 4}_2 ∨ -b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ p_588 ∨ -b^{147, 5}_2 c b^{147, 4}_2 ∨ -b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ p_588 ∨ -b^{147, 5}_1 c b^{147, 4}_2 ∨ -b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ p_588 ∨ b^{147, 5}_0 c in DIMACS: 20798 -20799 20800 588 -20801 0 20798 -20799 20800 588 -20802 0 20798 -20799 20800 588 20803 0 c 1-1 --> 0 c (-b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ b^{147, 4}_0 ∧ -p_588) -> (-b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ -b^{147, 5}_0) c in CNF: c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ p_588 ∨ -b^{147, 5}_2 c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ p_588 ∨ -b^{147, 5}_1 c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ p_588 ∨ -b^{147, 5}_0 c in DIMACS: 20798 20799 -20800 588 -20801 0 20798 20799 -20800 588 -20802 0 20798 20799 -20800 588 -20803 0 c 0-1 --> -1 c (-b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ -b^{147, 4}_0 ∧ -p_588) -> ( b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ b^{147, 5}_0) c in CNF: c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ p_588 ∨ b^{147, 5}_2 c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ p_588 ∨ -b^{147, 5}_1 c b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ p_588 ∨ b^{147, 5}_0 c in DIMACS: 20798 20799 20800 588 20801 0 20798 20799 20800 588 -20802 0 20798 20799 20800 588 20803 0 c -1-1 --> -2 c ( b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ b^{147, 4}_0 ∧ -p_588) -> ( b^{147, 5}_2 ∧ b^{147, 5}_1 ∧ -b^{147, 5}_0) c in CNF: c -b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ p_588 ∨ b^{147, 5}_2 c -b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ p_588 ∨ b^{147, 5}_1 c -b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ p_588 ∨ -b^{147, 5}_0 c in DIMACS: -20798 20799 -20800 588 20801 0 -20798 20799 -20800 588 20802 0 -20798 20799 -20800 588 -20803 0 c -2-1 --> break c ( b^{147, 4}_2 ∧ b^{147, 4}_1 ∧ -b^{147, 4}_0 ∧ -p_588) -> break c in CNF: c -b^{147, 4}_2 ∨ -b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ p_588 ∨ break c in DIMACS: -20798 -20799 20800 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{147, 4}_2 ∧ -b^{147, 4}_1 ∧ -b^{147, 4}_0 ∧ true) c in CNF: c -b^{147, 4}_2 ∨ b^{147, 4}_1 ∨ b^{147, 4}_0 ∨ false c in DIMACS: -20798 20799 20800 0 c 3 does not represent an automaton state. c -(-b^{147, 4}_2 ∧ b^{147, 4}_1 ∧ b^{147, 4}_0 ∧ true) c in CNF: c b^{147, 4}_2 ∨ -b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ false c in DIMACS: 20798 -20799 -20800 0 c -3 does not represent an automaton state. c -( b^{147, 4}_2 ∧ b^{147, 4}_1 ∧ b^{147, 4}_0 ∧ true) c in CNF: c -b^{147, 4}_2 ∨ -b^{147, 4}_1 ∨ -b^{147, 4}_0 ∨ false c in DIMACS: -20798 -20799 -20800 0 c i = 5 c -2+1 --> -1 c ( b^{147, 5}_2 ∧ b^{147, 5}_1 ∧ -b^{147, 5}_0 ∧ p_735) -> ( b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ b^{147, 6}_0) c in CNF: c -b^{147, 5}_2 ∨ -b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ -p_735 ∨ b^{147, 6}_2 c -b^{147, 5}_2 ∨ -b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ -p_735 ∨ -b^{147, 6}_1 c -b^{147, 5}_2 ∨ -b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ -p_735 ∨ b^{147, 6}_0 c in DIMACS: -20801 -20802 20803 -735 20804 0 -20801 -20802 20803 -735 -20805 0 -20801 -20802 20803 -735 20806 0 c -1+1 --> 0 c ( b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ b^{147, 5}_0 ∧ p_735) -> (-b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ -b^{147, 6}_0) c in CNF: c -b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ -p_735 ∨ -b^{147, 6}_2 c -b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ -p_735 ∨ -b^{147, 6}_1 c -b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ -p_735 ∨ -b^{147, 6}_0 c in DIMACS: -20801 20802 -20803 -735 -20804 0 -20801 20802 -20803 -735 -20805 0 -20801 20802 -20803 -735 -20806 0 c 0+1 --> 1 c (-b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ -b^{147, 5}_0 ∧ p_735) -> (-b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ b^{147, 6}_0) c in CNF: c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ -p_735 ∨ -b^{147, 6}_2 c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ -p_735 ∨ -b^{147, 6}_1 c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ -p_735 ∨ b^{147, 6}_0 c in DIMACS: 20801 20802 20803 -735 -20804 0 20801 20802 20803 -735 -20805 0 20801 20802 20803 -735 20806 0 c 1+1 --> 2 c (-b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ b^{147, 5}_0 ∧ p_735) -> (-b^{147, 6}_2 ∧ b^{147, 6}_1 ∧ -b^{147, 6}_0) c in CNF: c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ -p_735 ∨ -b^{147, 6}_2 c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ -p_735 ∨ b^{147, 6}_1 c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ -p_735 ∨ -b^{147, 6}_0 c in DIMACS: 20801 20802 -20803 -735 -20804 0 20801 20802 -20803 -735 20805 0 20801 20802 -20803 -735 -20806 0 c 2+1 --> break c (-b^{147, 5}_2 ∧ b^{147, 5}_1 ∧ -b^{147, 5}_0 ∧ p_735) -> break c in CNF: c b^{147, 5}_2 ∨ -b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ -p_735 ∨ break c in DIMACS: 20801 -20802 20803 -735 1162 0 c 2-1 --> 1 c (-b^{147, 5}_2 ∧ b^{147, 5}_1 ∧ -b^{147, 5}_0 ∧ -p_735) -> (-b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ b^{147, 6}_0) c in CNF: c b^{147, 5}_2 ∨ -b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ p_735 ∨ -b^{147, 6}_2 c b^{147, 5}_2 ∨ -b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ p_735 ∨ -b^{147, 6}_1 c b^{147, 5}_2 ∨ -b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ p_735 ∨ b^{147, 6}_0 c in DIMACS: 20801 -20802 20803 735 -20804 0 20801 -20802 20803 735 -20805 0 20801 -20802 20803 735 20806 0 c 1-1 --> 0 c (-b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ b^{147, 5}_0 ∧ -p_735) -> (-b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ -b^{147, 6}_0) c in CNF: c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ p_735 ∨ -b^{147, 6}_2 c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ p_735 ∨ -b^{147, 6}_1 c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ p_735 ∨ -b^{147, 6}_0 c in DIMACS: 20801 20802 -20803 735 -20804 0 20801 20802 -20803 735 -20805 0 20801 20802 -20803 735 -20806 0 c 0-1 --> -1 c (-b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ -b^{147, 5}_0 ∧ -p_735) -> ( b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ b^{147, 6}_0) c in CNF: c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ p_735 ∨ b^{147, 6}_2 c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ p_735 ∨ -b^{147, 6}_1 c b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ p_735 ∨ b^{147, 6}_0 c in DIMACS: 20801 20802 20803 735 20804 0 20801 20802 20803 735 -20805 0 20801 20802 20803 735 20806 0 c -1-1 --> -2 c ( b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ b^{147, 5}_0 ∧ -p_735) -> ( b^{147, 6}_2 ∧ b^{147, 6}_1 ∧ -b^{147, 6}_0) c in CNF: c -b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ p_735 ∨ b^{147, 6}_2 c -b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ p_735 ∨ b^{147, 6}_1 c -b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ p_735 ∨ -b^{147, 6}_0 c in DIMACS: -20801 20802 -20803 735 20804 0 -20801 20802 -20803 735 20805 0 -20801 20802 -20803 735 -20806 0 c -2-1 --> break c ( b^{147, 5}_2 ∧ b^{147, 5}_1 ∧ -b^{147, 5}_0 ∧ -p_735) -> break c in CNF: c -b^{147, 5}_2 ∨ -b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ p_735 ∨ break c in DIMACS: -20801 -20802 20803 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{147, 5}_2 ∧ -b^{147, 5}_1 ∧ -b^{147, 5}_0 ∧ true) c in CNF: c -b^{147, 5}_2 ∨ b^{147, 5}_1 ∨ b^{147, 5}_0 ∨ false c in DIMACS: -20801 20802 20803 0 c 3 does not represent an automaton state. c -(-b^{147, 5}_2 ∧ b^{147, 5}_1 ∧ b^{147, 5}_0 ∧ true) c in CNF: c b^{147, 5}_2 ∨ -b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ false c in DIMACS: 20801 -20802 -20803 0 c -3 does not represent an automaton state. c -( b^{147, 5}_2 ∧ b^{147, 5}_1 ∧ b^{147, 5}_0 ∧ true) c in CNF: c -b^{147, 5}_2 ∨ -b^{147, 5}_1 ∨ -b^{147, 5}_0 ∨ false c in DIMACS: -20801 -20802 -20803 0 c i = 6 c -2+1 --> -1 c ( b^{147, 6}_2 ∧ b^{147, 6}_1 ∧ -b^{147, 6}_0 ∧ p_882) -> ( b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ b^{147, 7}_0) c in CNF: c -b^{147, 6}_2 ∨ -b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ -p_882 ∨ b^{147, 7}_2 c -b^{147, 6}_2 ∨ -b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ -p_882 ∨ -b^{147, 7}_1 c -b^{147, 6}_2 ∨ -b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ -p_882 ∨ b^{147, 7}_0 c in DIMACS: -20804 -20805 20806 -882 20807 0 -20804 -20805 20806 -882 -20808 0 -20804 -20805 20806 -882 20809 0 c -1+1 --> 0 c ( b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ b^{147, 6}_0 ∧ p_882) -> (-b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ -b^{147, 7}_0) c in CNF: c -b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ -p_882 ∨ -b^{147, 7}_2 c -b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ -p_882 ∨ -b^{147, 7}_1 c -b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ -p_882 ∨ -b^{147, 7}_0 c in DIMACS: -20804 20805 -20806 -882 -20807 0 -20804 20805 -20806 -882 -20808 0 -20804 20805 -20806 -882 -20809 0 c 0+1 --> 1 c (-b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ -b^{147, 6}_0 ∧ p_882) -> (-b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ b^{147, 7}_0) c in CNF: c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ -p_882 ∨ -b^{147, 7}_2 c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ -p_882 ∨ -b^{147, 7}_1 c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ -p_882 ∨ b^{147, 7}_0 c in DIMACS: 20804 20805 20806 -882 -20807 0 20804 20805 20806 -882 -20808 0 20804 20805 20806 -882 20809 0 c 1+1 --> 2 c (-b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ b^{147, 6}_0 ∧ p_882) -> (-b^{147, 7}_2 ∧ b^{147, 7}_1 ∧ -b^{147, 7}_0) c in CNF: c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ -p_882 ∨ -b^{147, 7}_2 c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ -p_882 ∨ b^{147, 7}_1 c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ -p_882 ∨ -b^{147, 7}_0 c in DIMACS: 20804 20805 -20806 -882 -20807 0 20804 20805 -20806 -882 20808 0 20804 20805 -20806 -882 -20809 0 c 2+1 --> break c (-b^{147, 6}_2 ∧ b^{147, 6}_1 ∧ -b^{147, 6}_0 ∧ p_882) -> break c in CNF: c b^{147, 6}_2 ∨ -b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ -p_882 ∨ break c in DIMACS: 20804 -20805 20806 -882 1162 0 c 2-1 --> 1 c (-b^{147, 6}_2 ∧ b^{147, 6}_1 ∧ -b^{147, 6}_0 ∧ -p_882) -> (-b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ b^{147, 7}_0) c in CNF: c b^{147, 6}_2 ∨ -b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ p_882 ∨ -b^{147, 7}_2 c b^{147, 6}_2 ∨ -b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ p_882 ∨ -b^{147, 7}_1 c b^{147, 6}_2 ∨ -b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ p_882 ∨ b^{147, 7}_0 c in DIMACS: 20804 -20805 20806 882 -20807 0 20804 -20805 20806 882 -20808 0 20804 -20805 20806 882 20809 0 c 1-1 --> 0 c (-b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ b^{147, 6}_0 ∧ -p_882) -> (-b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ -b^{147, 7}_0) c in CNF: c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ p_882 ∨ -b^{147, 7}_2 c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ p_882 ∨ -b^{147, 7}_1 c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ p_882 ∨ -b^{147, 7}_0 c in DIMACS: 20804 20805 -20806 882 -20807 0 20804 20805 -20806 882 -20808 0 20804 20805 -20806 882 -20809 0 c 0-1 --> -1 c (-b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ -b^{147, 6}_0 ∧ -p_882) -> ( b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ b^{147, 7}_0) c in CNF: c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ p_882 ∨ b^{147, 7}_2 c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ p_882 ∨ -b^{147, 7}_1 c b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ p_882 ∨ b^{147, 7}_0 c in DIMACS: 20804 20805 20806 882 20807 0 20804 20805 20806 882 -20808 0 20804 20805 20806 882 20809 0 c -1-1 --> -2 c ( b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ b^{147, 6}_0 ∧ -p_882) -> ( b^{147, 7}_2 ∧ b^{147, 7}_1 ∧ -b^{147, 7}_0) c in CNF: c -b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ p_882 ∨ b^{147, 7}_2 c -b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ p_882 ∨ b^{147, 7}_1 c -b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ p_882 ∨ -b^{147, 7}_0 c in DIMACS: -20804 20805 -20806 882 20807 0 -20804 20805 -20806 882 20808 0 -20804 20805 -20806 882 -20809 0 c -2-1 --> break c ( b^{147, 6}_2 ∧ b^{147, 6}_1 ∧ -b^{147, 6}_0 ∧ -p_882) -> break c in CNF: c -b^{147, 6}_2 ∨ -b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ p_882 ∨ break c in DIMACS: -20804 -20805 20806 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{147, 6}_2 ∧ -b^{147, 6}_1 ∧ -b^{147, 6}_0 ∧ true) c in CNF: c -b^{147, 6}_2 ∨ b^{147, 6}_1 ∨ b^{147, 6}_0 ∨ false c in DIMACS: -20804 20805 20806 0 c 3 does not represent an automaton state. c -(-b^{147, 6}_2 ∧ b^{147, 6}_1 ∧ b^{147, 6}_0 ∧ true) c in CNF: c b^{147, 6}_2 ∨ -b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ false c in DIMACS: 20804 -20805 -20806 0 c -3 does not represent an automaton state. c -( b^{147, 6}_2 ∧ b^{147, 6}_1 ∧ b^{147, 6}_0 ∧ true) c in CNF: c -b^{147, 6}_2 ∨ -b^{147, 6}_1 ∨ -b^{147, 6}_0 ∨ false c in DIMACS: -20804 -20805 -20806 0 c i = 7 c -2+1 --> -1 c ( b^{147, 7}_2 ∧ b^{147, 7}_1 ∧ -b^{147, 7}_0 ∧ p_1029) -> ( b^{147, 8}_2 ∧ -b^{147, 8}_1 ∧ b^{147, 8}_0) c in CNF: c -b^{147, 7}_2 ∨ -b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ -p_1029 ∨ b^{147, 8}_2 c -b^{147, 7}_2 ∨ -b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ -p_1029 ∨ -b^{147, 8}_1 c -b^{147, 7}_2 ∨ -b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ -p_1029 ∨ b^{147, 8}_0 c in DIMACS: -20807 -20808 20809 -1029 20810 0 -20807 -20808 20809 -1029 -20811 0 -20807 -20808 20809 -1029 20812 0 c -1+1 --> 0 c ( b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ b^{147, 7}_0 ∧ p_1029) -> (-b^{147, 8}_2 ∧ -b^{147, 8}_1 ∧ -b^{147, 8}_0) c in CNF: c -b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ -p_1029 ∨ -b^{147, 8}_2 c -b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ -p_1029 ∨ -b^{147, 8}_1 c -b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ -p_1029 ∨ -b^{147, 8}_0 c in DIMACS: -20807 20808 -20809 -1029 -20810 0 -20807 20808 -20809 -1029 -20811 0 -20807 20808 -20809 -1029 -20812 0 c 0+1 --> 1 c (-b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ -b^{147, 7}_0 ∧ p_1029) -> (-b^{147, 8}_2 ∧ -b^{147, 8}_1 ∧ b^{147, 8}_0) c in CNF: c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ -p_1029 ∨ -b^{147, 8}_2 c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ -p_1029 ∨ -b^{147, 8}_1 c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ -p_1029 ∨ b^{147, 8}_0 c in DIMACS: 20807 20808 20809 -1029 -20810 0 20807 20808 20809 -1029 -20811 0 20807 20808 20809 -1029 20812 0 c 1+1 --> 2 c (-b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ b^{147, 7}_0 ∧ p_1029) -> (-b^{147, 8}_2 ∧ b^{147, 8}_1 ∧ -b^{147, 8}_0) c in CNF: c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ -p_1029 ∨ -b^{147, 8}_2 c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ -p_1029 ∨ b^{147, 8}_1 c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ -p_1029 ∨ -b^{147, 8}_0 c in DIMACS: 20807 20808 -20809 -1029 -20810 0 20807 20808 -20809 -1029 20811 0 20807 20808 -20809 -1029 -20812 0 c 2+1 --> break c (-b^{147, 7}_2 ∧ b^{147, 7}_1 ∧ -b^{147, 7}_0 ∧ p_1029) -> break c in CNF: c b^{147, 7}_2 ∨ -b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ -p_1029 ∨ break c in DIMACS: 20807 -20808 20809 -1029 1162 0 c 2-1 --> 1 c (-b^{147, 7}_2 ∧ b^{147, 7}_1 ∧ -b^{147, 7}_0 ∧ -p_1029) -> (-b^{147, 8}_2 ∧ -b^{147, 8}_1 ∧ b^{147, 8}_0) c in CNF: c b^{147, 7}_2 ∨ -b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ p_1029 ∨ -b^{147, 8}_2 c b^{147, 7}_2 ∨ -b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ p_1029 ∨ -b^{147, 8}_1 c b^{147, 7}_2 ∨ -b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ p_1029 ∨ b^{147, 8}_0 c in DIMACS: 20807 -20808 20809 1029 -20810 0 20807 -20808 20809 1029 -20811 0 20807 -20808 20809 1029 20812 0 c 1-1 --> 0 c (-b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ b^{147, 7}_0 ∧ -p_1029) -> (-b^{147, 8}_2 ∧ -b^{147, 8}_1 ∧ -b^{147, 8}_0) c in CNF: c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ p_1029 ∨ -b^{147, 8}_2 c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ p_1029 ∨ -b^{147, 8}_1 c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ p_1029 ∨ -b^{147, 8}_0 c in DIMACS: 20807 20808 -20809 1029 -20810 0 20807 20808 -20809 1029 -20811 0 20807 20808 -20809 1029 -20812 0 c 0-1 --> -1 c (-b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ -b^{147, 7}_0 ∧ -p_1029) -> ( b^{147, 8}_2 ∧ -b^{147, 8}_1 ∧ b^{147, 8}_0) c in CNF: c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ p_1029 ∨ b^{147, 8}_2 c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ p_1029 ∨ -b^{147, 8}_1 c b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ p_1029 ∨ b^{147, 8}_0 c in DIMACS: 20807 20808 20809 1029 20810 0 20807 20808 20809 1029 -20811 0 20807 20808 20809 1029 20812 0 c -1-1 --> -2 c ( b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ b^{147, 7}_0 ∧ -p_1029) -> ( b^{147, 8}_2 ∧ b^{147, 8}_1 ∧ -b^{147, 8}_0) c in CNF: c -b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ p_1029 ∨ b^{147, 8}_2 c -b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ p_1029 ∨ b^{147, 8}_1 c -b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ p_1029 ∨ -b^{147, 8}_0 c in DIMACS: -20807 20808 -20809 1029 20810 0 -20807 20808 -20809 1029 20811 0 -20807 20808 -20809 1029 -20812 0 c -2-1 --> break c ( b^{147, 7}_2 ∧ b^{147, 7}_1 ∧ -b^{147, 7}_0 ∧ -p_1029) -> break c in CNF: c -b^{147, 7}_2 ∨ -b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ p_1029 ∨ break c in DIMACS: -20807 -20808 20809 1029 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{147, 7}_2 ∧ -b^{147, 7}_1 ∧ -b^{147, 7}_0 ∧ true) c in CNF: c -b^{147, 7}_2 ∨ b^{147, 7}_1 ∨ b^{147, 7}_0 ∨ false c in DIMACS: -20807 20808 20809 0 c 3 does not represent an automaton state. c -(-b^{147, 7}_2 ∧ b^{147, 7}_1 ∧ b^{147, 7}_0 ∧ true) c in CNF: c b^{147, 7}_2 ∨ -b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ false c in DIMACS: 20807 -20808 -20809 0 c -3 does not represent an automaton state. c -( b^{147, 7}_2 ∧ b^{147, 7}_1 ∧ b^{147, 7}_0 ∧ true) c in CNF: c -b^{147, 7}_2 ∨ -b^{147, 7}_1 ∨ -b^{147, 7}_0 ∨ false c in DIMACS: -20807 -20808 -20809 0 c INIT for k = 148 c -b^{148, 1}_2 c -b^{148, 1}_1 c -b^{148, 1}_0 c in DIMACS: -20813 0 -20814 0 -20815 0 c Transitions for k = 148 c i = 1 c -2+1 --> -1 c ( b^{148, 1}_2 ∧ b^{148, 1}_1 ∧ -b^{148, 1}_0 ∧ p_148) -> ( b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ b^{148, 2}_0) c in CNF: c -b^{148, 1}_2 ∨ -b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ -p_148 ∨ b^{148, 2}_2 c -b^{148, 1}_2 ∨ -b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ -p_148 ∨ -b^{148, 2}_1 c -b^{148, 1}_2 ∨ -b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ -p_148 ∨ b^{148, 2}_0 c in DIMACS: -20813 -20814 20815 -148 20816 0 -20813 -20814 20815 -148 -20817 0 -20813 -20814 20815 -148 20818 0 c -1+1 --> 0 c ( b^{148, 1}_2 ∧ -b^{148, 1}_1 ∧ b^{148, 1}_0 ∧ p_148) -> (-b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ -b^{148, 2}_0) c in CNF: c -b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ -p_148 ∨ -b^{148, 2}_2 c -b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ -p_148 ∨ -b^{148, 2}_1 c -b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ -p_148 ∨ -b^{148, 2}_0 c in DIMACS: -20813 20814 -20815 -148 -20816 0 -20813 20814 -20815 -148 -20817 0 -20813 20814 -20815 -148 -20818 0 c 0+1 --> 1 c (-b^{148, 1}_2 ∧ -b^{148, 1}_1 ∧ -b^{148, 1}_0 ∧ p_148) -> (-b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ b^{148, 2}_0) c in CNF: c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ -p_148 ∨ -b^{148, 2}_2 c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ -p_148 ∨ -b^{148, 2}_1 c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ -p_148 ∨ b^{148, 2}_0 c in DIMACS: 20813 20814 20815 -148 -20816 0 20813 20814 20815 -148 -20817 0 20813 20814 20815 -148 20818 0 c 1+1 --> 2 c (-b^{148, 1}_2 ∧ -b^{148, 1}_1 ∧ b^{148, 1}_0 ∧ p_148) -> (-b^{148, 2}_2 ∧ b^{148, 2}_1 ∧ -b^{148, 2}_0) c in CNF: c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ -p_148 ∨ -b^{148, 2}_2 c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ -p_148 ∨ b^{148, 2}_1 c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ -p_148 ∨ -b^{148, 2}_0 c in DIMACS: 20813 20814 -20815 -148 -20816 0 20813 20814 -20815 -148 20817 0 20813 20814 -20815 -148 -20818 0 c 2+1 --> break c (-b^{148, 1}_2 ∧ b^{148, 1}_1 ∧ -b^{148, 1}_0 ∧ p_148) -> break c in CNF: c b^{148, 1}_2 ∨ -b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ -p_148 ∨ break c in DIMACS: 20813 -20814 20815 -148 1162 0 c 2-1 --> 1 c (-b^{148, 1}_2 ∧ b^{148, 1}_1 ∧ -b^{148, 1}_0 ∧ -p_148) -> (-b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ b^{148, 2}_0) c in CNF: c b^{148, 1}_2 ∨ -b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ p_148 ∨ -b^{148, 2}_2 c b^{148, 1}_2 ∨ -b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ p_148 ∨ -b^{148, 2}_1 c b^{148, 1}_2 ∨ -b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ p_148 ∨ b^{148, 2}_0 c in DIMACS: 20813 -20814 20815 148 -20816 0 20813 -20814 20815 148 -20817 0 20813 -20814 20815 148 20818 0 c 1-1 --> 0 c (-b^{148, 1}_2 ∧ -b^{148, 1}_1 ∧ b^{148, 1}_0 ∧ -p_148) -> (-b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ -b^{148, 2}_0) c in CNF: c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ p_148 ∨ -b^{148, 2}_2 c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ p_148 ∨ -b^{148, 2}_1 c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ p_148 ∨ -b^{148, 2}_0 c in DIMACS: 20813 20814 -20815 148 -20816 0 20813 20814 -20815 148 -20817 0 20813 20814 -20815 148 -20818 0 c 0-1 --> -1 c (-b^{148, 1}_2 ∧ -b^{148, 1}_1 ∧ -b^{148, 1}_0 ∧ -p_148) -> ( b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ b^{148, 2}_0) c in CNF: c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ p_148 ∨ b^{148, 2}_2 c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ p_148 ∨ -b^{148, 2}_1 c b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ p_148 ∨ b^{148, 2}_0 c in DIMACS: 20813 20814 20815 148 20816 0 20813 20814 20815 148 -20817 0 20813 20814 20815 148 20818 0 c -1-1 --> -2 c ( b^{148, 1}_2 ∧ -b^{148, 1}_1 ∧ b^{148, 1}_0 ∧ -p_148) -> ( b^{148, 2}_2 ∧ b^{148, 2}_1 ∧ -b^{148, 2}_0) c in CNF: c -b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ p_148 ∨ b^{148, 2}_2 c -b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ p_148 ∨ b^{148, 2}_1 c -b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ p_148 ∨ -b^{148, 2}_0 c in DIMACS: -20813 20814 -20815 148 20816 0 -20813 20814 -20815 148 20817 0 -20813 20814 -20815 148 -20818 0 c -2-1 --> break c ( b^{148, 1}_2 ∧ b^{148, 1}_1 ∧ -b^{148, 1}_0 ∧ -p_148) -> break c in CNF: c -b^{148, 1}_2 ∨ -b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ p_148 ∨ break c in DIMACS: -20813 -20814 20815 148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{148, 1}_2 ∧ -b^{148, 1}_1 ∧ -b^{148, 1}_0 ∧ true) c in CNF: c -b^{148, 1}_2 ∨ b^{148, 1}_1 ∨ b^{148, 1}_0 ∨ false c in DIMACS: -20813 20814 20815 0 c 3 does not represent an automaton state. c -(-b^{148, 1}_2 ∧ b^{148, 1}_1 ∧ b^{148, 1}_0 ∧ true) c in CNF: c b^{148, 1}_2 ∨ -b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ false c in DIMACS: 20813 -20814 -20815 0 c -3 does not represent an automaton state. c -( b^{148, 1}_2 ∧ b^{148, 1}_1 ∧ b^{148, 1}_0 ∧ true) c in CNF: c -b^{148, 1}_2 ∨ -b^{148, 1}_1 ∨ -b^{148, 1}_0 ∨ false c in DIMACS: -20813 -20814 -20815 0 c i = 2 c -2+1 --> -1 c ( b^{148, 2}_2 ∧ b^{148, 2}_1 ∧ -b^{148, 2}_0 ∧ p_296) -> ( b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ b^{148, 3}_0) c in CNF: c -b^{148, 2}_2 ∨ -b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ -p_296 ∨ b^{148, 3}_2 c -b^{148, 2}_2 ∨ -b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ -p_296 ∨ -b^{148, 3}_1 c -b^{148, 2}_2 ∨ -b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ -p_296 ∨ b^{148, 3}_0 c in DIMACS: -20816 -20817 20818 -296 20819 0 -20816 -20817 20818 -296 -20820 0 -20816 -20817 20818 -296 20821 0 c -1+1 --> 0 c ( b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ b^{148, 2}_0 ∧ p_296) -> (-b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ -b^{148, 3}_0) c in CNF: c -b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ -p_296 ∨ -b^{148, 3}_2 c -b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ -p_296 ∨ -b^{148, 3}_1 c -b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ -p_296 ∨ -b^{148, 3}_0 c in DIMACS: -20816 20817 -20818 -296 -20819 0 -20816 20817 -20818 -296 -20820 0 -20816 20817 -20818 -296 -20821 0 c 0+1 --> 1 c (-b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ -b^{148, 2}_0 ∧ p_296) -> (-b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ b^{148, 3}_0) c in CNF: c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ -p_296 ∨ -b^{148, 3}_2 c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ -p_296 ∨ -b^{148, 3}_1 c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ -p_296 ∨ b^{148, 3}_0 c in DIMACS: 20816 20817 20818 -296 -20819 0 20816 20817 20818 -296 -20820 0 20816 20817 20818 -296 20821 0 c 1+1 --> 2 c (-b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ b^{148, 2}_0 ∧ p_296) -> (-b^{148, 3}_2 ∧ b^{148, 3}_1 ∧ -b^{148, 3}_0) c in CNF: c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ -p_296 ∨ -b^{148, 3}_2 c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ -p_296 ∨ b^{148, 3}_1 c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ -p_296 ∨ -b^{148, 3}_0 c in DIMACS: 20816 20817 -20818 -296 -20819 0 20816 20817 -20818 -296 20820 0 20816 20817 -20818 -296 -20821 0 c 2+1 --> break c (-b^{148, 2}_2 ∧ b^{148, 2}_1 ∧ -b^{148, 2}_0 ∧ p_296) -> break c in CNF: c b^{148, 2}_2 ∨ -b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ -p_296 ∨ break c in DIMACS: 20816 -20817 20818 -296 1162 0 c 2-1 --> 1 c (-b^{148, 2}_2 ∧ b^{148, 2}_1 ∧ -b^{148, 2}_0 ∧ -p_296) -> (-b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ b^{148, 3}_0) c in CNF: c b^{148, 2}_2 ∨ -b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ p_296 ∨ -b^{148, 3}_2 c b^{148, 2}_2 ∨ -b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ p_296 ∨ -b^{148, 3}_1 c b^{148, 2}_2 ∨ -b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ p_296 ∨ b^{148, 3}_0 c in DIMACS: 20816 -20817 20818 296 -20819 0 20816 -20817 20818 296 -20820 0 20816 -20817 20818 296 20821 0 c 1-1 --> 0 c (-b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ b^{148, 2}_0 ∧ -p_296) -> (-b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ -b^{148, 3}_0) c in CNF: c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ p_296 ∨ -b^{148, 3}_2 c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ p_296 ∨ -b^{148, 3}_1 c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ p_296 ∨ -b^{148, 3}_0 c in DIMACS: 20816 20817 -20818 296 -20819 0 20816 20817 -20818 296 -20820 0 20816 20817 -20818 296 -20821 0 c 0-1 --> -1 c (-b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ -b^{148, 2}_0 ∧ -p_296) -> ( b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ b^{148, 3}_0) c in CNF: c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ p_296 ∨ b^{148, 3}_2 c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ p_296 ∨ -b^{148, 3}_1 c b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ p_296 ∨ b^{148, 3}_0 c in DIMACS: 20816 20817 20818 296 20819 0 20816 20817 20818 296 -20820 0 20816 20817 20818 296 20821 0 c -1-1 --> -2 c ( b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ b^{148, 2}_0 ∧ -p_296) -> ( b^{148, 3}_2 ∧ b^{148, 3}_1 ∧ -b^{148, 3}_0) c in CNF: c -b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ p_296 ∨ b^{148, 3}_2 c -b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ p_296 ∨ b^{148, 3}_1 c -b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ p_296 ∨ -b^{148, 3}_0 c in DIMACS: -20816 20817 -20818 296 20819 0 -20816 20817 -20818 296 20820 0 -20816 20817 -20818 296 -20821 0 c -2-1 --> break c ( b^{148, 2}_2 ∧ b^{148, 2}_1 ∧ -b^{148, 2}_0 ∧ -p_296) -> break c in CNF: c -b^{148, 2}_2 ∨ -b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ p_296 ∨ break c in DIMACS: -20816 -20817 20818 296 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{148, 2}_2 ∧ -b^{148, 2}_1 ∧ -b^{148, 2}_0 ∧ true) c in CNF: c -b^{148, 2}_2 ∨ b^{148, 2}_1 ∨ b^{148, 2}_0 ∨ false c in DIMACS: -20816 20817 20818 0 c 3 does not represent an automaton state. c -(-b^{148, 2}_2 ∧ b^{148, 2}_1 ∧ b^{148, 2}_0 ∧ true) c in CNF: c b^{148, 2}_2 ∨ -b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ false c in DIMACS: 20816 -20817 -20818 0 c -3 does not represent an automaton state. c -( b^{148, 2}_2 ∧ b^{148, 2}_1 ∧ b^{148, 2}_0 ∧ true) c in CNF: c -b^{148, 2}_2 ∨ -b^{148, 2}_1 ∨ -b^{148, 2}_0 ∨ false c in DIMACS: -20816 -20817 -20818 0 c i = 3 c -2+1 --> -1 c ( b^{148, 3}_2 ∧ b^{148, 3}_1 ∧ -b^{148, 3}_0 ∧ p_444) -> ( b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ b^{148, 4}_0) c in CNF: c -b^{148, 3}_2 ∨ -b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ -p_444 ∨ b^{148, 4}_2 c -b^{148, 3}_2 ∨ -b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ -p_444 ∨ -b^{148, 4}_1 c -b^{148, 3}_2 ∨ -b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ -p_444 ∨ b^{148, 4}_0 c in DIMACS: -20819 -20820 20821 -444 20822 0 -20819 -20820 20821 -444 -20823 0 -20819 -20820 20821 -444 20824 0 c -1+1 --> 0 c ( b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ b^{148, 3}_0 ∧ p_444) -> (-b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ -b^{148, 4}_0) c in CNF: c -b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ -p_444 ∨ -b^{148, 4}_2 c -b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ -p_444 ∨ -b^{148, 4}_1 c -b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ -p_444 ∨ -b^{148, 4}_0 c in DIMACS: -20819 20820 -20821 -444 -20822 0 -20819 20820 -20821 -444 -20823 0 -20819 20820 -20821 -444 -20824 0 c 0+1 --> 1 c (-b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ -b^{148, 3}_0 ∧ p_444) -> (-b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ b^{148, 4}_0) c in CNF: c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ -p_444 ∨ -b^{148, 4}_2 c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ -p_444 ∨ -b^{148, 4}_1 c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ -p_444 ∨ b^{148, 4}_0 c in DIMACS: 20819 20820 20821 -444 -20822 0 20819 20820 20821 -444 -20823 0 20819 20820 20821 -444 20824 0 c 1+1 --> 2 c (-b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ b^{148, 3}_0 ∧ p_444) -> (-b^{148, 4}_2 ∧ b^{148, 4}_1 ∧ -b^{148, 4}_0) c in CNF: c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ -p_444 ∨ -b^{148, 4}_2 c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ -p_444 ∨ b^{148, 4}_1 c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ -p_444 ∨ -b^{148, 4}_0 c in DIMACS: 20819 20820 -20821 -444 -20822 0 20819 20820 -20821 -444 20823 0 20819 20820 -20821 -444 -20824 0 c 2+1 --> break c (-b^{148, 3}_2 ∧ b^{148, 3}_1 ∧ -b^{148, 3}_0 ∧ p_444) -> break c in CNF: c b^{148, 3}_2 ∨ -b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ -p_444 ∨ break c in DIMACS: 20819 -20820 20821 -444 1162 0 c 2-1 --> 1 c (-b^{148, 3}_2 ∧ b^{148, 3}_1 ∧ -b^{148, 3}_0 ∧ -p_444) -> (-b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ b^{148, 4}_0) c in CNF: c b^{148, 3}_2 ∨ -b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ p_444 ∨ -b^{148, 4}_2 c b^{148, 3}_2 ∨ -b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ p_444 ∨ -b^{148, 4}_1 c b^{148, 3}_2 ∨ -b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ p_444 ∨ b^{148, 4}_0 c in DIMACS: 20819 -20820 20821 444 -20822 0 20819 -20820 20821 444 -20823 0 20819 -20820 20821 444 20824 0 c 1-1 --> 0 c (-b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ b^{148, 3}_0 ∧ -p_444) -> (-b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ -b^{148, 4}_0) c in CNF: c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ p_444 ∨ -b^{148, 4}_2 c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ p_444 ∨ -b^{148, 4}_1 c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ p_444 ∨ -b^{148, 4}_0 c in DIMACS: 20819 20820 -20821 444 -20822 0 20819 20820 -20821 444 -20823 0 20819 20820 -20821 444 -20824 0 c 0-1 --> -1 c (-b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ -b^{148, 3}_0 ∧ -p_444) -> ( b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ b^{148, 4}_0) c in CNF: c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ p_444 ∨ b^{148, 4}_2 c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ p_444 ∨ -b^{148, 4}_1 c b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ p_444 ∨ b^{148, 4}_0 c in DIMACS: 20819 20820 20821 444 20822 0 20819 20820 20821 444 -20823 0 20819 20820 20821 444 20824 0 c -1-1 --> -2 c ( b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ b^{148, 3}_0 ∧ -p_444) -> ( b^{148, 4}_2 ∧ b^{148, 4}_1 ∧ -b^{148, 4}_0) c in CNF: c -b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ p_444 ∨ b^{148, 4}_2 c -b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ p_444 ∨ b^{148, 4}_1 c -b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ p_444 ∨ -b^{148, 4}_0 c in DIMACS: -20819 20820 -20821 444 20822 0 -20819 20820 -20821 444 20823 0 -20819 20820 -20821 444 -20824 0 c -2-1 --> break c ( b^{148, 3}_2 ∧ b^{148, 3}_1 ∧ -b^{148, 3}_0 ∧ -p_444) -> break c in CNF: c -b^{148, 3}_2 ∨ -b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ p_444 ∨ break c in DIMACS: -20819 -20820 20821 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{148, 3}_2 ∧ -b^{148, 3}_1 ∧ -b^{148, 3}_0 ∧ true) c in CNF: c -b^{148, 3}_2 ∨ b^{148, 3}_1 ∨ b^{148, 3}_0 ∨ false c in DIMACS: -20819 20820 20821 0 c 3 does not represent an automaton state. c -(-b^{148, 3}_2 ∧ b^{148, 3}_1 ∧ b^{148, 3}_0 ∧ true) c in CNF: c b^{148, 3}_2 ∨ -b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ false c in DIMACS: 20819 -20820 -20821 0 c -3 does not represent an automaton state. c -( b^{148, 3}_2 ∧ b^{148, 3}_1 ∧ b^{148, 3}_0 ∧ true) c in CNF: c -b^{148, 3}_2 ∨ -b^{148, 3}_1 ∨ -b^{148, 3}_0 ∨ false c in DIMACS: -20819 -20820 -20821 0 c i = 4 c -2+1 --> -1 c ( b^{148, 4}_2 ∧ b^{148, 4}_1 ∧ -b^{148, 4}_0 ∧ p_592) -> ( b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ b^{148, 5}_0) c in CNF: c -b^{148, 4}_2 ∨ -b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ -p_592 ∨ b^{148, 5}_2 c -b^{148, 4}_2 ∨ -b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ -p_592 ∨ -b^{148, 5}_1 c -b^{148, 4}_2 ∨ -b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ -p_592 ∨ b^{148, 5}_0 c in DIMACS: -20822 -20823 20824 -592 20825 0 -20822 -20823 20824 -592 -20826 0 -20822 -20823 20824 -592 20827 0 c -1+1 --> 0 c ( b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ b^{148, 4}_0 ∧ p_592) -> (-b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ -b^{148, 5}_0) c in CNF: c -b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ -p_592 ∨ -b^{148, 5}_2 c -b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ -p_592 ∨ -b^{148, 5}_1 c -b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ -p_592 ∨ -b^{148, 5}_0 c in DIMACS: -20822 20823 -20824 -592 -20825 0 -20822 20823 -20824 -592 -20826 0 -20822 20823 -20824 -592 -20827 0 c 0+1 --> 1 c (-b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ -b^{148, 4}_0 ∧ p_592) -> (-b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ b^{148, 5}_0) c in CNF: c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ -p_592 ∨ -b^{148, 5}_2 c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ -p_592 ∨ -b^{148, 5}_1 c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ -p_592 ∨ b^{148, 5}_0 c in DIMACS: 20822 20823 20824 -592 -20825 0 20822 20823 20824 -592 -20826 0 20822 20823 20824 -592 20827 0 c 1+1 --> 2 c (-b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ b^{148, 4}_0 ∧ p_592) -> (-b^{148, 5}_2 ∧ b^{148, 5}_1 ∧ -b^{148, 5}_0) c in CNF: c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ -p_592 ∨ -b^{148, 5}_2 c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ -p_592 ∨ b^{148, 5}_1 c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ -p_592 ∨ -b^{148, 5}_0 c in DIMACS: 20822 20823 -20824 -592 -20825 0 20822 20823 -20824 -592 20826 0 20822 20823 -20824 -592 -20827 0 c 2+1 --> break c (-b^{148, 4}_2 ∧ b^{148, 4}_1 ∧ -b^{148, 4}_0 ∧ p_592) -> break c in CNF: c b^{148, 4}_2 ∨ -b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ -p_592 ∨ break c in DIMACS: 20822 -20823 20824 -592 1162 0 c 2-1 --> 1 c (-b^{148, 4}_2 ∧ b^{148, 4}_1 ∧ -b^{148, 4}_0 ∧ -p_592) -> (-b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ b^{148, 5}_0) c in CNF: c b^{148, 4}_2 ∨ -b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ p_592 ∨ -b^{148, 5}_2 c b^{148, 4}_2 ∨ -b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ p_592 ∨ -b^{148, 5}_1 c b^{148, 4}_2 ∨ -b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ p_592 ∨ b^{148, 5}_0 c in DIMACS: 20822 -20823 20824 592 -20825 0 20822 -20823 20824 592 -20826 0 20822 -20823 20824 592 20827 0 c 1-1 --> 0 c (-b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ b^{148, 4}_0 ∧ -p_592) -> (-b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ -b^{148, 5}_0) c in CNF: c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ p_592 ∨ -b^{148, 5}_2 c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ p_592 ∨ -b^{148, 5}_1 c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ p_592 ∨ -b^{148, 5}_0 c in DIMACS: 20822 20823 -20824 592 -20825 0 20822 20823 -20824 592 -20826 0 20822 20823 -20824 592 -20827 0 c 0-1 --> -1 c (-b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ -b^{148, 4}_0 ∧ -p_592) -> ( b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ b^{148, 5}_0) c in CNF: c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ p_592 ∨ b^{148, 5}_2 c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ p_592 ∨ -b^{148, 5}_1 c b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ p_592 ∨ b^{148, 5}_0 c in DIMACS: 20822 20823 20824 592 20825 0 20822 20823 20824 592 -20826 0 20822 20823 20824 592 20827 0 c -1-1 --> -2 c ( b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ b^{148, 4}_0 ∧ -p_592) -> ( b^{148, 5}_2 ∧ b^{148, 5}_1 ∧ -b^{148, 5}_0) c in CNF: c -b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ p_592 ∨ b^{148, 5}_2 c -b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ p_592 ∨ b^{148, 5}_1 c -b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ p_592 ∨ -b^{148, 5}_0 c in DIMACS: -20822 20823 -20824 592 20825 0 -20822 20823 -20824 592 20826 0 -20822 20823 -20824 592 -20827 0 c -2-1 --> break c ( b^{148, 4}_2 ∧ b^{148, 4}_1 ∧ -b^{148, 4}_0 ∧ -p_592) -> break c in CNF: c -b^{148, 4}_2 ∨ -b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ p_592 ∨ break c in DIMACS: -20822 -20823 20824 592 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{148, 4}_2 ∧ -b^{148, 4}_1 ∧ -b^{148, 4}_0 ∧ true) c in CNF: c -b^{148, 4}_2 ∨ b^{148, 4}_1 ∨ b^{148, 4}_0 ∨ false c in DIMACS: -20822 20823 20824 0 c 3 does not represent an automaton state. c -(-b^{148, 4}_2 ∧ b^{148, 4}_1 ∧ b^{148, 4}_0 ∧ true) c in CNF: c b^{148, 4}_2 ∨ -b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ false c in DIMACS: 20822 -20823 -20824 0 c -3 does not represent an automaton state. c -( b^{148, 4}_2 ∧ b^{148, 4}_1 ∧ b^{148, 4}_0 ∧ true) c in CNF: c -b^{148, 4}_2 ∨ -b^{148, 4}_1 ∨ -b^{148, 4}_0 ∨ false c in DIMACS: -20822 -20823 -20824 0 c i = 5 c -2+1 --> -1 c ( b^{148, 5}_2 ∧ b^{148, 5}_1 ∧ -b^{148, 5}_0 ∧ p_740) -> ( b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ b^{148, 6}_0) c in CNF: c -b^{148, 5}_2 ∨ -b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ -p_740 ∨ b^{148, 6}_2 c -b^{148, 5}_2 ∨ -b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ -p_740 ∨ -b^{148, 6}_1 c -b^{148, 5}_2 ∨ -b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ -p_740 ∨ b^{148, 6}_0 c in DIMACS: -20825 -20826 20827 -740 20828 0 -20825 -20826 20827 -740 -20829 0 -20825 -20826 20827 -740 20830 0 c -1+1 --> 0 c ( b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ b^{148, 5}_0 ∧ p_740) -> (-b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ -b^{148, 6}_0) c in CNF: c -b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ -p_740 ∨ -b^{148, 6}_2 c -b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ -p_740 ∨ -b^{148, 6}_1 c -b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ -p_740 ∨ -b^{148, 6}_0 c in DIMACS: -20825 20826 -20827 -740 -20828 0 -20825 20826 -20827 -740 -20829 0 -20825 20826 -20827 -740 -20830 0 c 0+1 --> 1 c (-b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ -b^{148, 5}_0 ∧ p_740) -> (-b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ b^{148, 6}_0) c in CNF: c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ -p_740 ∨ -b^{148, 6}_2 c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ -p_740 ∨ -b^{148, 6}_1 c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ -p_740 ∨ b^{148, 6}_0 c in DIMACS: 20825 20826 20827 -740 -20828 0 20825 20826 20827 -740 -20829 0 20825 20826 20827 -740 20830 0 c 1+1 --> 2 c (-b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ b^{148, 5}_0 ∧ p_740) -> (-b^{148, 6}_2 ∧ b^{148, 6}_1 ∧ -b^{148, 6}_0) c in CNF: c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ -p_740 ∨ -b^{148, 6}_2 c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ -p_740 ∨ b^{148, 6}_1 c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ -p_740 ∨ -b^{148, 6}_0 c in DIMACS: 20825 20826 -20827 -740 -20828 0 20825 20826 -20827 -740 20829 0 20825 20826 -20827 -740 -20830 0 c 2+1 --> break c (-b^{148, 5}_2 ∧ b^{148, 5}_1 ∧ -b^{148, 5}_0 ∧ p_740) -> break c in CNF: c b^{148, 5}_2 ∨ -b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ -p_740 ∨ break c in DIMACS: 20825 -20826 20827 -740 1162 0 c 2-1 --> 1 c (-b^{148, 5}_2 ∧ b^{148, 5}_1 ∧ -b^{148, 5}_0 ∧ -p_740) -> (-b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ b^{148, 6}_0) c in CNF: c b^{148, 5}_2 ∨ -b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ p_740 ∨ -b^{148, 6}_2 c b^{148, 5}_2 ∨ -b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ p_740 ∨ -b^{148, 6}_1 c b^{148, 5}_2 ∨ -b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ p_740 ∨ b^{148, 6}_0 c in DIMACS: 20825 -20826 20827 740 -20828 0 20825 -20826 20827 740 -20829 0 20825 -20826 20827 740 20830 0 c 1-1 --> 0 c (-b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ b^{148, 5}_0 ∧ -p_740) -> (-b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ -b^{148, 6}_0) c in CNF: c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ p_740 ∨ -b^{148, 6}_2 c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ p_740 ∨ -b^{148, 6}_1 c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ p_740 ∨ -b^{148, 6}_0 c in DIMACS: 20825 20826 -20827 740 -20828 0 20825 20826 -20827 740 -20829 0 20825 20826 -20827 740 -20830 0 c 0-1 --> -1 c (-b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ -b^{148, 5}_0 ∧ -p_740) -> ( b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ b^{148, 6}_0) c in CNF: c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ p_740 ∨ b^{148, 6}_2 c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ p_740 ∨ -b^{148, 6}_1 c b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ p_740 ∨ b^{148, 6}_0 c in DIMACS: 20825 20826 20827 740 20828 0 20825 20826 20827 740 -20829 0 20825 20826 20827 740 20830 0 c -1-1 --> -2 c ( b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ b^{148, 5}_0 ∧ -p_740) -> ( b^{148, 6}_2 ∧ b^{148, 6}_1 ∧ -b^{148, 6}_0) c in CNF: c -b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ p_740 ∨ b^{148, 6}_2 c -b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ p_740 ∨ b^{148, 6}_1 c -b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ p_740 ∨ -b^{148, 6}_0 c in DIMACS: -20825 20826 -20827 740 20828 0 -20825 20826 -20827 740 20829 0 -20825 20826 -20827 740 -20830 0 c -2-1 --> break c ( b^{148, 5}_2 ∧ b^{148, 5}_1 ∧ -b^{148, 5}_0 ∧ -p_740) -> break c in CNF: c -b^{148, 5}_2 ∨ -b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ p_740 ∨ break c in DIMACS: -20825 -20826 20827 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{148, 5}_2 ∧ -b^{148, 5}_1 ∧ -b^{148, 5}_0 ∧ true) c in CNF: c -b^{148, 5}_2 ∨ b^{148, 5}_1 ∨ b^{148, 5}_0 ∨ false c in DIMACS: -20825 20826 20827 0 c 3 does not represent an automaton state. c -(-b^{148, 5}_2 ∧ b^{148, 5}_1 ∧ b^{148, 5}_0 ∧ true) c in CNF: c b^{148, 5}_2 ∨ -b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ false c in DIMACS: 20825 -20826 -20827 0 c -3 does not represent an automaton state. c -( b^{148, 5}_2 ∧ b^{148, 5}_1 ∧ b^{148, 5}_0 ∧ true) c in CNF: c -b^{148, 5}_2 ∨ -b^{148, 5}_1 ∨ -b^{148, 5}_0 ∨ false c in DIMACS: -20825 -20826 -20827 0 c i = 6 c -2+1 --> -1 c ( b^{148, 6}_2 ∧ b^{148, 6}_1 ∧ -b^{148, 6}_0 ∧ p_888) -> ( b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ b^{148, 7}_0) c in CNF: c -b^{148, 6}_2 ∨ -b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ -p_888 ∨ b^{148, 7}_2 c -b^{148, 6}_2 ∨ -b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ -p_888 ∨ -b^{148, 7}_1 c -b^{148, 6}_2 ∨ -b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ -p_888 ∨ b^{148, 7}_0 c in DIMACS: -20828 -20829 20830 -888 20831 0 -20828 -20829 20830 -888 -20832 0 -20828 -20829 20830 -888 20833 0 c -1+1 --> 0 c ( b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ b^{148, 6}_0 ∧ p_888) -> (-b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ -b^{148, 7}_0) c in CNF: c -b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ -p_888 ∨ -b^{148, 7}_2 c -b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ -p_888 ∨ -b^{148, 7}_1 c -b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ -p_888 ∨ -b^{148, 7}_0 c in DIMACS: -20828 20829 -20830 -888 -20831 0 -20828 20829 -20830 -888 -20832 0 -20828 20829 -20830 -888 -20833 0 c 0+1 --> 1 c (-b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ -b^{148, 6}_0 ∧ p_888) -> (-b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ b^{148, 7}_0) c in CNF: c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ -p_888 ∨ -b^{148, 7}_2 c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ -p_888 ∨ -b^{148, 7}_1 c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ -p_888 ∨ b^{148, 7}_0 c in DIMACS: 20828 20829 20830 -888 -20831 0 20828 20829 20830 -888 -20832 0 20828 20829 20830 -888 20833 0 c 1+1 --> 2 c (-b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ b^{148, 6}_0 ∧ p_888) -> (-b^{148, 7}_2 ∧ b^{148, 7}_1 ∧ -b^{148, 7}_0) c in CNF: c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ -p_888 ∨ -b^{148, 7}_2 c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ -p_888 ∨ b^{148, 7}_1 c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ -p_888 ∨ -b^{148, 7}_0 c in DIMACS: 20828 20829 -20830 -888 -20831 0 20828 20829 -20830 -888 20832 0 20828 20829 -20830 -888 -20833 0 c 2+1 --> break c (-b^{148, 6}_2 ∧ b^{148, 6}_1 ∧ -b^{148, 6}_0 ∧ p_888) -> break c in CNF: c b^{148, 6}_2 ∨ -b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ -p_888 ∨ break c in DIMACS: 20828 -20829 20830 -888 1162 0 c 2-1 --> 1 c (-b^{148, 6}_2 ∧ b^{148, 6}_1 ∧ -b^{148, 6}_0 ∧ -p_888) -> (-b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ b^{148, 7}_0) c in CNF: c b^{148, 6}_2 ∨ -b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ p_888 ∨ -b^{148, 7}_2 c b^{148, 6}_2 ∨ -b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ p_888 ∨ -b^{148, 7}_1 c b^{148, 6}_2 ∨ -b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ p_888 ∨ b^{148, 7}_0 c in DIMACS: 20828 -20829 20830 888 -20831 0 20828 -20829 20830 888 -20832 0 20828 -20829 20830 888 20833 0 c 1-1 --> 0 c (-b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ b^{148, 6}_0 ∧ -p_888) -> (-b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ -b^{148, 7}_0) c in CNF: c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ p_888 ∨ -b^{148, 7}_2 c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ p_888 ∨ -b^{148, 7}_1 c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ p_888 ∨ -b^{148, 7}_0 c in DIMACS: 20828 20829 -20830 888 -20831 0 20828 20829 -20830 888 -20832 0 20828 20829 -20830 888 -20833 0 c 0-1 --> -1 c (-b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ -b^{148, 6}_0 ∧ -p_888) -> ( b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ b^{148, 7}_0) c in CNF: c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ p_888 ∨ b^{148, 7}_2 c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ p_888 ∨ -b^{148, 7}_1 c b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ p_888 ∨ b^{148, 7}_0 c in DIMACS: 20828 20829 20830 888 20831 0 20828 20829 20830 888 -20832 0 20828 20829 20830 888 20833 0 c -1-1 --> -2 c ( b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ b^{148, 6}_0 ∧ -p_888) -> ( b^{148, 7}_2 ∧ b^{148, 7}_1 ∧ -b^{148, 7}_0) c in CNF: c -b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ p_888 ∨ b^{148, 7}_2 c -b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ p_888 ∨ b^{148, 7}_1 c -b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ p_888 ∨ -b^{148, 7}_0 c in DIMACS: -20828 20829 -20830 888 20831 0 -20828 20829 -20830 888 20832 0 -20828 20829 -20830 888 -20833 0 c -2-1 --> break c ( b^{148, 6}_2 ∧ b^{148, 6}_1 ∧ -b^{148, 6}_0 ∧ -p_888) -> break c in CNF: c -b^{148, 6}_2 ∨ -b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ p_888 ∨ break c in DIMACS: -20828 -20829 20830 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{148, 6}_2 ∧ -b^{148, 6}_1 ∧ -b^{148, 6}_0 ∧ true) c in CNF: c -b^{148, 6}_2 ∨ b^{148, 6}_1 ∨ b^{148, 6}_0 ∨ false c in DIMACS: -20828 20829 20830 0 c 3 does not represent an automaton state. c -(-b^{148, 6}_2 ∧ b^{148, 6}_1 ∧ b^{148, 6}_0 ∧ true) c in CNF: c b^{148, 6}_2 ∨ -b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ false c in DIMACS: 20828 -20829 -20830 0 c -3 does not represent an automaton state. c -( b^{148, 6}_2 ∧ b^{148, 6}_1 ∧ b^{148, 6}_0 ∧ true) c in CNF: c -b^{148, 6}_2 ∨ -b^{148, 6}_1 ∨ -b^{148, 6}_0 ∨ false c in DIMACS: -20828 -20829 -20830 0 c i = 7 c -2+1 --> -1 c ( b^{148, 7}_2 ∧ b^{148, 7}_1 ∧ -b^{148, 7}_0 ∧ p_1036) -> ( b^{148, 8}_2 ∧ -b^{148, 8}_1 ∧ b^{148, 8}_0) c in CNF: c -b^{148, 7}_2 ∨ -b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ -p_1036 ∨ b^{148, 8}_2 c -b^{148, 7}_2 ∨ -b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ -p_1036 ∨ -b^{148, 8}_1 c -b^{148, 7}_2 ∨ -b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ -p_1036 ∨ b^{148, 8}_0 c in DIMACS: -20831 -20832 20833 -1036 20834 0 -20831 -20832 20833 -1036 -20835 0 -20831 -20832 20833 -1036 20836 0 c -1+1 --> 0 c ( b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ b^{148, 7}_0 ∧ p_1036) -> (-b^{148, 8}_2 ∧ -b^{148, 8}_1 ∧ -b^{148, 8}_0) c in CNF: c -b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ -p_1036 ∨ -b^{148, 8}_2 c -b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ -p_1036 ∨ -b^{148, 8}_1 c -b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ -p_1036 ∨ -b^{148, 8}_0 c in DIMACS: -20831 20832 -20833 -1036 -20834 0 -20831 20832 -20833 -1036 -20835 0 -20831 20832 -20833 -1036 -20836 0 c 0+1 --> 1 c (-b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ -b^{148, 7}_0 ∧ p_1036) -> (-b^{148, 8}_2 ∧ -b^{148, 8}_1 ∧ b^{148, 8}_0) c in CNF: c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ -p_1036 ∨ -b^{148, 8}_2 c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ -p_1036 ∨ -b^{148, 8}_1 c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ -p_1036 ∨ b^{148, 8}_0 c in DIMACS: 20831 20832 20833 -1036 -20834 0 20831 20832 20833 -1036 -20835 0 20831 20832 20833 -1036 20836 0 c 1+1 --> 2 c (-b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ b^{148, 7}_0 ∧ p_1036) -> (-b^{148, 8}_2 ∧ b^{148, 8}_1 ∧ -b^{148, 8}_0) c in CNF: c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ -p_1036 ∨ -b^{148, 8}_2 c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ -p_1036 ∨ b^{148, 8}_1 c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ -p_1036 ∨ -b^{148, 8}_0 c in DIMACS: 20831 20832 -20833 -1036 -20834 0 20831 20832 -20833 -1036 20835 0 20831 20832 -20833 -1036 -20836 0 c 2+1 --> break c (-b^{148, 7}_2 ∧ b^{148, 7}_1 ∧ -b^{148, 7}_0 ∧ p_1036) -> break c in CNF: c b^{148, 7}_2 ∨ -b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ -p_1036 ∨ break c in DIMACS: 20831 -20832 20833 -1036 1162 0 c 2-1 --> 1 c (-b^{148, 7}_2 ∧ b^{148, 7}_1 ∧ -b^{148, 7}_0 ∧ -p_1036) -> (-b^{148, 8}_2 ∧ -b^{148, 8}_1 ∧ b^{148, 8}_0) c in CNF: c b^{148, 7}_2 ∨ -b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ p_1036 ∨ -b^{148, 8}_2 c b^{148, 7}_2 ∨ -b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ p_1036 ∨ -b^{148, 8}_1 c b^{148, 7}_2 ∨ -b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ p_1036 ∨ b^{148, 8}_0 c in DIMACS: 20831 -20832 20833 1036 -20834 0 20831 -20832 20833 1036 -20835 0 20831 -20832 20833 1036 20836 0 c 1-1 --> 0 c (-b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ b^{148, 7}_0 ∧ -p_1036) -> (-b^{148, 8}_2 ∧ -b^{148, 8}_1 ∧ -b^{148, 8}_0) c in CNF: c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ p_1036 ∨ -b^{148, 8}_2 c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ p_1036 ∨ -b^{148, 8}_1 c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ p_1036 ∨ -b^{148, 8}_0 c in DIMACS: 20831 20832 -20833 1036 -20834 0 20831 20832 -20833 1036 -20835 0 20831 20832 -20833 1036 -20836 0 c 0-1 --> -1 c (-b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ -b^{148, 7}_0 ∧ -p_1036) -> ( b^{148, 8}_2 ∧ -b^{148, 8}_1 ∧ b^{148, 8}_0) c in CNF: c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ p_1036 ∨ b^{148, 8}_2 c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ p_1036 ∨ -b^{148, 8}_1 c b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ p_1036 ∨ b^{148, 8}_0 c in DIMACS: 20831 20832 20833 1036 20834 0 20831 20832 20833 1036 -20835 0 20831 20832 20833 1036 20836 0 c -1-1 --> -2 c ( b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ b^{148, 7}_0 ∧ -p_1036) -> ( b^{148, 8}_2 ∧ b^{148, 8}_1 ∧ -b^{148, 8}_0) c in CNF: c -b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ p_1036 ∨ b^{148, 8}_2 c -b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ p_1036 ∨ b^{148, 8}_1 c -b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ p_1036 ∨ -b^{148, 8}_0 c in DIMACS: -20831 20832 -20833 1036 20834 0 -20831 20832 -20833 1036 20835 0 -20831 20832 -20833 1036 -20836 0 c -2-1 --> break c ( b^{148, 7}_2 ∧ b^{148, 7}_1 ∧ -b^{148, 7}_0 ∧ -p_1036) -> break c in CNF: c -b^{148, 7}_2 ∨ -b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ p_1036 ∨ break c in DIMACS: -20831 -20832 20833 1036 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{148, 7}_2 ∧ -b^{148, 7}_1 ∧ -b^{148, 7}_0 ∧ true) c in CNF: c -b^{148, 7}_2 ∨ b^{148, 7}_1 ∨ b^{148, 7}_0 ∨ false c in DIMACS: -20831 20832 20833 0 c 3 does not represent an automaton state. c -(-b^{148, 7}_2 ∧ b^{148, 7}_1 ∧ b^{148, 7}_0 ∧ true) c in CNF: c b^{148, 7}_2 ∨ -b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ false c in DIMACS: 20831 -20832 -20833 0 c -3 does not represent an automaton state. c -( b^{148, 7}_2 ∧ b^{148, 7}_1 ∧ b^{148, 7}_0 ∧ true) c in CNF: c -b^{148, 7}_2 ∨ -b^{148, 7}_1 ∨ -b^{148, 7}_0 ∨ false c in DIMACS: -20831 -20832 -20833 0 c INIT for k = 149 c -b^{149, 1}_2 c -b^{149, 1}_1 c -b^{149, 1}_0 c in DIMACS: -20837 0 -20838 0 -20839 0 c Transitions for k = 149 c i = 1 c -2+1 --> -1 c ( b^{149, 1}_2 ∧ b^{149, 1}_1 ∧ -b^{149, 1}_0 ∧ p_149) -> ( b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ b^{149, 2}_0) c in CNF: c -b^{149, 1}_2 ∨ -b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ -p_149 ∨ b^{149, 2}_2 c -b^{149, 1}_2 ∨ -b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ -p_149 ∨ -b^{149, 2}_1 c -b^{149, 1}_2 ∨ -b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ -p_149 ∨ b^{149, 2}_0 c in DIMACS: -20837 -20838 20839 -149 20840 0 -20837 -20838 20839 -149 -20841 0 -20837 -20838 20839 -149 20842 0 c -1+1 --> 0 c ( b^{149, 1}_2 ∧ -b^{149, 1}_1 ∧ b^{149, 1}_0 ∧ p_149) -> (-b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ -b^{149, 2}_0) c in CNF: c -b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ -p_149 ∨ -b^{149, 2}_2 c -b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ -p_149 ∨ -b^{149, 2}_1 c -b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ -p_149 ∨ -b^{149, 2}_0 c in DIMACS: -20837 20838 -20839 -149 -20840 0 -20837 20838 -20839 -149 -20841 0 -20837 20838 -20839 -149 -20842 0 c 0+1 --> 1 c (-b^{149, 1}_2 ∧ -b^{149, 1}_1 ∧ -b^{149, 1}_0 ∧ p_149) -> (-b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ b^{149, 2}_0) c in CNF: c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ -p_149 ∨ -b^{149, 2}_2 c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ -p_149 ∨ -b^{149, 2}_1 c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ -p_149 ∨ b^{149, 2}_0 c in DIMACS: 20837 20838 20839 -149 -20840 0 20837 20838 20839 -149 -20841 0 20837 20838 20839 -149 20842 0 c 1+1 --> 2 c (-b^{149, 1}_2 ∧ -b^{149, 1}_1 ∧ b^{149, 1}_0 ∧ p_149) -> (-b^{149, 2}_2 ∧ b^{149, 2}_1 ∧ -b^{149, 2}_0) c in CNF: c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ -p_149 ∨ -b^{149, 2}_2 c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ -p_149 ∨ b^{149, 2}_1 c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ -p_149 ∨ -b^{149, 2}_0 c in DIMACS: 20837 20838 -20839 -149 -20840 0 20837 20838 -20839 -149 20841 0 20837 20838 -20839 -149 -20842 0 c 2+1 --> break c (-b^{149, 1}_2 ∧ b^{149, 1}_1 ∧ -b^{149, 1}_0 ∧ p_149) -> break c in CNF: c b^{149, 1}_2 ∨ -b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ -p_149 ∨ break c in DIMACS: 20837 -20838 20839 -149 1162 0 c 2-1 --> 1 c (-b^{149, 1}_2 ∧ b^{149, 1}_1 ∧ -b^{149, 1}_0 ∧ -p_149) -> (-b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ b^{149, 2}_0) c in CNF: c b^{149, 1}_2 ∨ -b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ p_149 ∨ -b^{149, 2}_2 c b^{149, 1}_2 ∨ -b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ p_149 ∨ -b^{149, 2}_1 c b^{149, 1}_2 ∨ -b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ p_149 ∨ b^{149, 2}_0 c in DIMACS: 20837 -20838 20839 149 -20840 0 20837 -20838 20839 149 -20841 0 20837 -20838 20839 149 20842 0 c 1-1 --> 0 c (-b^{149, 1}_2 ∧ -b^{149, 1}_1 ∧ b^{149, 1}_0 ∧ -p_149) -> (-b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ -b^{149, 2}_0) c in CNF: c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ p_149 ∨ -b^{149, 2}_2 c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ p_149 ∨ -b^{149, 2}_1 c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ p_149 ∨ -b^{149, 2}_0 c in DIMACS: 20837 20838 -20839 149 -20840 0 20837 20838 -20839 149 -20841 0 20837 20838 -20839 149 -20842 0 c 0-1 --> -1 c (-b^{149, 1}_2 ∧ -b^{149, 1}_1 ∧ -b^{149, 1}_0 ∧ -p_149) -> ( b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ b^{149, 2}_0) c in CNF: c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ p_149 ∨ b^{149, 2}_2 c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ p_149 ∨ -b^{149, 2}_1 c b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ p_149 ∨ b^{149, 2}_0 c in DIMACS: 20837 20838 20839 149 20840 0 20837 20838 20839 149 -20841 0 20837 20838 20839 149 20842 0 c -1-1 --> -2 c ( b^{149, 1}_2 ∧ -b^{149, 1}_1 ∧ b^{149, 1}_0 ∧ -p_149) -> ( b^{149, 2}_2 ∧ b^{149, 2}_1 ∧ -b^{149, 2}_0) c in CNF: c -b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ p_149 ∨ b^{149, 2}_2 c -b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ p_149 ∨ b^{149, 2}_1 c -b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ p_149 ∨ -b^{149, 2}_0 c in DIMACS: -20837 20838 -20839 149 20840 0 -20837 20838 -20839 149 20841 0 -20837 20838 -20839 149 -20842 0 c -2-1 --> break c ( b^{149, 1}_2 ∧ b^{149, 1}_1 ∧ -b^{149, 1}_0 ∧ -p_149) -> break c in CNF: c -b^{149, 1}_2 ∨ -b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ p_149 ∨ break c in DIMACS: -20837 -20838 20839 149 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{149, 1}_2 ∧ -b^{149, 1}_1 ∧ -b^{149, 1}_0 ∧ true) c in CNF: c -b^{149, 1}_2 ∨ b^{149, 1}_1 ∨ b^{149, 1}_0 ∨ false c in DIMACS: -20837 20838 20839 0 c 3 does not represent an automaton state. c -(-b^{149, 1}_2 ∧ b^{149, 1}_1 ∧ b^{149, 1}_0 ∧ true) c in CNF: c b^{149, 1}_2 ∨ -b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ false c in DIMACS: 20837 -20838 -20839 0 c -3 does not represent an automaton state. c -( b^{149, 1}_2 ∧ b^{149, 1}_1 ∧ b^{149, 1}_0 ∧ true) c in CNF: c -b^{149, 1}_2 ∨ -b^{149, 1}_1 ∨ -b^{149, 1}_0 ∨ false c in DIMACS: -20837 -20838 -20839 0 c i = 2 c -2+1 --> -1 c ( b^{149, 2}_2 ∧ b^{149, 2}_1 ∧ -b^{149, 2}_0 ∧ p_298) -> ( b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ b^{149, 3}_0) c in CNF: c -b^{149, 2}_2 ∨ -b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ -p_298 ∨ b^{149, 3}_2 c -b^{149, 2}_2 ∨ -b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ -p_298 ∨ -b^{149, 3}_1 c -b^{149, 2}_2 ∨ -b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ -p_298 ∨ b^{149, 3}_0 c in DIMACS: -20840 -20841 20842 -298 20843 0 -20840 -20841 20842 -298 -20844 0 -20840 -20841 20842 -298 20845 0 c -1+1 --> 0 c ( b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ b^{149, 2}_0 ∧ p_298) -> (-b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ -b^{149, 3}_0) c in CNF: c -b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ -p_298 ∨ -b^{149, 3}_2 c -b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ -p_298 ∨ -b^{149, 3}_1 c -b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ -p_298 ∨ -b^{149, 3}_0 c in DIMACS: -20840 20841 -20842 -298 -20843 0 -20840 20841 -20842 -298 -20844 0 -20840 20841 -20842 -298 -20845 0 c 0+1 --> 1 c (-b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ -b^{149, 2}_0 ∧ p_298) -> (-b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ b^{149, 3}_0) c in CNF: c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ -p_298 ∨ -b^{149, 3}_2 c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ -p_298 ∨ -b^{149, 3}_1 c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ -p_298 ∨ b^{149, 3}_0 c in DIMACS: 20840 20841 20842 -298 -20843 0 20840 20841 20842 -298 -20844 0 20840 20841 20842 -298 20845 0 c 1+1 --> 2 c (-b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ b^{149, 2}_0 ∧ p_298) -> (-b^{149, 3}_2 ∧ b^{149, 3}_1 ∧ -b^{149, 3}_0) c in CNF: c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ -p_298 ∨ -b^{149, 3}_2 c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ -p_298 ∨ b^{149, 3}_1 c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ -p_298 ∨ -b^{149, 3}_0 c in DIMACS: 20840 20841 -20842 -298 -20843 0 20840 20841 -20842 -298 20844 0 20840 20841 -20842 -298 -20845 0 c 2+1 --> break c (-b^{149, 2}_2 ∧ b^{149, 2}_1 ∧ -b^{149, 2}_0 ∧ p_298) -> break c in CNF: c b^{149, 2}_2 ∨ -b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ -p_298 ∨ break c in DIMACS: 20840 -20841 20842 -298 1162 0 c 2-1 --> 1 c (-b^{149, 2}_2 ∧ b^{149, 2}_1 ∧ -b^{149, 2}_0 ∧ -p_298) -> (-b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ b^{149, 3}_0) c in CNF: c b^{149, 2}_2 ∨ -b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ p_298 ∨ -b^{149, 3}_2 c b^{149, 2}_2 ∨ -b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ p_298 ∨ -b^{149, 3}_1 c b^{149, 2}_2 ∨ -b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ p_298 ∨ b^{149, 3}_0 c in DIMACS: 20840 -20841 20842 298 -20843 0 20840 -20841 20842 298 -20844 0 20840 -20841 20842 298 20845 0 c 1-1 --> 0 c (-b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ b^{149, 2}_0 ∧ -p_298) -> (-b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ -b^{149, 3}_0) c in CNF: c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ p_298 ∨ -b^{149, 3}_2 c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ p_298 ∨ -b^{149, 3}_1 c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ p_298 ∨ -b^{149, 3}_0 c in DIMACS: 20840 20841 -20842 298 -20843 0 20840 20841 -20842 298 -20844 0 20840 20841 -20842 298 -20845 0 c 0-1 --> -1 c (-b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ -b^{149, 2}_0 ∧ -p_298) -> ( b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ b^{149, 3}_0) c in CNF: c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ p_298 ∨ b^{149, 3}_2 c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ p_298 ∨ -b^{149, 3}_1 c b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ p_298 ∨ b^{149, 3}_0 c in DIMACS: 20840 20841 20842 298 20843 0 20840 20841 20842 298 -20844 0 20840 20841 20842 298 20845 0 c -1-1 --> -2 c ( b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ b^{149, 2}_0 ∧ -p_298) -> ( b^{149, 3}_2 ∧ b^{149, 3}_1 ∧ -b^{149, 3}_0) c in CNF: c -b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ p_298 ∨ b^{149, 3}_2 c -b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ p_298 ∨ b^{149, 3}_1 c -b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ p_298 ∨ -b^{149, 3}_0 c in DIMACS: -20840 20841 -20842 298 20843 0 -20840 20841 -20842 298 20844 0 -20840 20841 -20842 298 -20845 0 c -2-1 --> break c ( b^{149, 2}_2 ∧ b^{149, 2}_1 ∧ -b^{149, 2}_0 ∧ -p_298) -> break c in CNF: c -b^{149, 2}_2 ∨ -b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ p_298 ∨ break c in DIMACS: -20840 -20841 20842 298 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{149, 2}_2 ∧ -b^{149, 2}_1 ∧ -b^{149, 2}_0 ∧ true) c in CNF: c -b^{149, 2}_2 ∨ b^{149, 2}_1 ∨ b^{149, 2}_0 ∨ false c in DIMACS: -20840 20841 20842 0 c 3 does not represent an automaton state. c -(-b^{149, 2}_2 ∧ b^{149, 2}_1 ∧ b^{149, 2}_0 ∧ true) c in CNF: c b^{149, 2}_2 ∨ -b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ false c in DIMACS: 20840 -20841 -20842 0 c -3 does not represent an automaton state. c -( b^{149, 2}_2 ∧ b^{149, 2}_1 ∧ b^{149, 2}_0 ∧ true) c in CNF: c -b^{149, 2}_2 ∨ -b^{149, 2}_1 ∨ -b^{149, 2}_0 ∨ false c in DIMACS: -20840 -20841 -20842 0 c i = 3 c -2+1 --> -1 c ( b^{149, 3}_2 ∧ b^{149, 3}_1 ∧ -b^{149, 3}_0 ∧ p_447) -> ( b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ b^{149, 4}_0) c in CNF: c -b^{149, 3}_2 ∨ -b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ -p_447 ∨ b^{149, 4}_2 c -b^{149, 3}_2 ∨ -b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ -p_447 ∨ -b^{149, 4}_1 c -b^{149, 3}_2 ∨ -b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ -p_447 ∨ b^{149, 4}_0 c in DIMACS: -20843 -20844 20845 -447 20846 0 -20843 -20844 20845 -447 -20847 0 -20843 -20844 20845 -447 20848 0 c -1+1 --> 0 c ( b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ b^{149, 3}_0 ∧ p_447) -> (-b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ -b^{149, 4}_0) c in CNF: c -b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ -p_447 ∨ -b^{149, 4}_2 c -b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ -p_447 ∨ -b^{149, 4}_1 c -b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ -p_447 ∨ -b^{149, 4}_0 c in DIMACS: -20843 20844 -20845 -447 -20846 0 -20843 20844 -20845 -447 -20847 0 -20843 20844 -20845 -447 -20848 0 c 0+1 --> 1 c (-b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ -b^{149, 3}_0 ∧ p_447) -> (-b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ b^{149, 4}_0) c in CNF: c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ -p_447 ∨ -b^{149, 4}_2 c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ -p_447 ∨ -b^{149, 4}_1 c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ -p_447 ∨ b^{149, 4}_0 c in DIMACS: 20843 20844 20845 -447 -20846 0 20843 20844 20845 -447 -20847 0 20843 20844 20845 -447 20848 0 c 1+1 --> 2 c (-b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ b^{149, 3}_0 ∧ p_447) -> (-b^{149, 4}_2 ∧ b^{149, 4}_1 ∧ -b^{149, 4}_0) c in CNF: c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ -p_447 ∨ -b^{149, 4}_2 c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ -p_447 ∨ b^{149, 4}_1 c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ -p_447 ∨ -b^{149, 4}_0 c in DIMACS: 20843 20844 -20845 -447 -20846 0 20843 20844 -20845 -447 20847 0 20843 20844 -20845 -447 -20848 0 c 2+1 --> break c (-b^{149, 3}_2 ∧ b^{149, 3}_1 ∧ -b^{149, 3}_0 ∧ p_447) -> break c in CNF: c b^{149, 3}_2 ∨ -b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ -p_447 ∨ break c in DIMACS: 20843 -20844 20845 -447 1162 0 c 2-1 --> 1 c (-b^{149, 3}_2 ∧ b^{149, 3}_1 ∧ -b^{149, 3}_0 ∧ -p_447) -> (-b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ b^{149, 4}_0) c in CNF: c b^{149, 3}_2 ∨ -b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ p_447 ∨ -b^{149, 4}_2 c b^{149, 3}_2 ∨ -b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ p_447 ∨ -b^{149, 4}_1 c b^{149, 3}_2 ∨ -b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ p_447 ∨ b^{149, 4}_0 c in DIMACS: 20843 -20844 20845 447 -20846 0 20843 -20844 20845 447 -20847 0 20843 -20844 20845 447 20848 0 c 1-1 --> 0 c (-b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ b^{149, 3}_0 ∧ -p_447) -> (-b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ -b^{149, 4}_0) c in CNF: c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ p_447 ∨ -b^{149, 4}_2 c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ p_447 ∨ -b^{149, 4}_1 c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ p_447 ∨ -b^{149, 4}_0 c in DIMACS: 20843 20844 -20845 447 -20846 0 20843 20844 -20845 447 -20847 0 20843 20844 -20845 447 -20848 0 c 0-1 --> -1 c (-b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ -b^{149, 3}_0 ∧ -p_447) -> ( b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ b^{149, 4}_0) c in CNF: c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ p_447 ∨ b^{149, 4}_2 c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ p_447 ∨ -b^{149, 4}_1 c b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ p_447 ∨ b^{149, 4}_0 c in DIMACS: 20843 20844 20845 447 20846 0 20843 20844 20845 447 -20847 0 20843 20844 20845 447 20848 0 c -1-1 --> -2 c ( b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ b^{149, 3}_0 ∧ -p_447) -> ( b^{149, 4}_2 ∧ b^{149, 4}_1 ∧ -b^{149, 4}_0) c in CNF: c -b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ p_447 ∨ b^{149, 4}_2 c -b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ p_447 ∨ b^{149, 4}_1 c -b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ p_447 ∨ -b^{149, 4}_0 c in DIMACS: -20843 20844 -20845 447 20846 0 -20843 20844 -20845 447 20847 0 -20843 20844 -20845 447 -20848 0 c -2-1 --> break c ( b^{149, 3}_2 ∧ b^{149, 3}_1 ∧ -b^{149, 3}_0 ∧ -p_447) -> break c in CNF: c -b^{149, 3}_2 ∨ -b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ p_447 ∨ break c in DIMACS: -20843 -20844 20845 447 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{149, 3}_2 ∧ -b^{149, 3}_1 ∧ -b^{149, 3}_0 ∧ true) c in CNF: c -b^{149, 3}_2 ∨ b^{149, 3}_1 ∨ b^{149, 3}_0 ∨ false c in DIMACS: -20843 20844 20845 0 c 3 does not represent an automaton state. c -(-b^{149, 3}_2 ∧ b^{149, 3}_1 ∧ b^{149, 3}_0 ∧ true) c in CNF: c b^{149, 3}_2 ∨ -b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ false c in DIMACS: 20843 -20844 -20845 0 c -3 does not represent an automaton state. c -( b^{149, 3}_2 ∧ b^{149, 3}_1 ∧ b^{149, 3}_0 ∧ true) c in CNF: c -b^{149, 3}_2 ∨ -b^{149, 3}_1 ∨ -b^{149, 3}_0 ∨ false c in DIMACS: -20843 -20844 -20845 0 c i = 4 c -2+1 --> -1 c ( b^{149, 4}_2 ∧ b^{149, 4}_1 ∧ -b^{149, 4}_0 ∧ p_596) -> ( b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ b^{149, 5}_0) c in CNF: c -b^{149, 4}_2 ∨ -b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ -p_596 ∨ b^{149, 5}_2 c -b^{149, 4}_2 ∨ -b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ -p_596 ∨ -b^{149, 5}_1 c -b^{149, 4}_2 ∨ -b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ -p_596 ∨ b^{149, 5}_0 c in DIMACS: -20846 -20847 20848 -596 20849 0 -20846 -20847 20848 -596 -20850 0 -20846 -20847 20848 -596 20851 0 c -1+1 --> 0 c ( b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ b^{149, 4}_0 ∧ p_596) -> (-b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ -b^{149, 5}_0) c in CNF: c -b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ -p_596 ∨ -b^{149, 5}_2 c -b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ -p_596 ∨ -b^{149, 5}_1 c -b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ -p_596 ∨ -b^{149, 5}_0 c in DIMACS: -20846 20847 -20848 -596 -20849 0 -20846 20847 -20848 -596 -20850 0 -20846 20847 -20848 -596 -20851 0 c 0+1 --> 1 c (-b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ -b^{149, 4}_0 ∧ p_596) -> (-b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ b^{149, 5}_0) c in CNF: c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ -p_596 ∨ -b^{149, 5}_2 c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ -p_596 ∨ -b^{149, 5}_1 c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ -p_596 ∨ b^{149, 5}_0 c in DIMACS: 20846 20847 20848 -596 -20849 0 20846 20847 20848 -596 -20850 0 20846 20847 20848 -596 20851 0 c 1+1 --> 2 c (-b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ b^{149, 4}_0 ∧ p_596) -> (-b^{149, 5}_2 ∧ b^{149, 5}_1 ∧ -b^{149, 5}_0) c in CNF: c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ -p_596 ∨ -b^{149, 5}_2 c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ -p_596 ∨ b^{149, 5}_1 c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ -p_596 ∨ -b^{149, 5}_0 c in DIMACS: 20846 20847 -20848 -596 -20849 0 20846 20847 -20848 -596 20850 0 20846 20847 -20848 -596 -20851 0 c 2+1 --> break c (-b^{149, 4}_2 ∧ b^{149, 4}_1 ∧ -b^{149, 4}_0 ∧ p_596) -> break c in CNF: c b^{149, 4}_2 ∨ -b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ -p_596 ∨ break c in DIMACS: 20846 -20847 20848 -596 1162 0 c 2-1 --> 1 c (-b^{149, 4}_2 ∧ b^{149, 4}_1 ∧ -b^{149, 4}_0 ∧ -p_596) -> (-b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ b^{149, 5}_0) c in CNF: c b^{149, 4}_2 ∨ -b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ p_596 ∨ -b^{149, 5}_2 c b^{149, 4}_2 ∨ -b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ p_596 ∨ -b^{149, 5}_1 c b^{149, 4}_2 ∨ -b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ p_596 ∨ b^{149, 5}_0 c in DIMACS: 20846 -20847 20848 596 -20849 0 20846 -20847 20848 596 -20850 0 20846 -20847 20848 596 20851 0 c 1-1 --> 0 c (-b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ b^{149, 4}_0 ∧ -p_596) -> (-b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ -b^{149, 5}_0) c in CNF: c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ p_596 ∨ -b^{149, 5}_2 c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ p_596 ∨ -b^{149, 5}_1 c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ p_596 ∨ -b^{149, 5}_0 c in DIMACS: 20846 20847 -20848 596 -20849 0 20846 20847 -20848 596 -20850 0 20846 20847 -20848 596 -20851 0 c 0-1 --> -1 c (-b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ -b^{149, 4}_0 ∧ -p_596) -> ( b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ b^{149, 5}_0) c in CNF: c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ p_596 ∨ b^{149, 5}_2 c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ p_596 ∨ -b^{149, 5}_1 c b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ p_596 ∨ b^{149, 5}_0 c in DIMACS: 20846 20847 20848 596 20849 0 20846 20847 20848 596 -20850 0 20846 20847 20848 596 20851 0 c -1-1 --> -2 c ( b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ b^{149, 4}_0 ∧ -p_596) -> ( b^{149, 5}_2 ∧ b^{149, 5}_1 ∧ -b^{149, 5}_0) c in CNF: c -b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ p_596 ∨ b^{149, 5}_2 c -b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ p_596 ∨ b^{149, 5}_1 c -b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ p_596 ∨ -b^{149, 5}_0 c in DIMACS: -20846 20847 -20848 596 20849 0 -20846 20847 -20848 596 20850 0 -20846 20847 -20848 596 -20851 0 c -2-1 --> break c ( b^{149, 4}_2 ∧ b^{149, 4}_1 ∧ -b^{149, 4}_0 ∧ -p_596) -> break c in CNF: c -b^{149, 4}_2 ∨ -b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ p_596 ∨ break c in DIMACS: -20846 -20847 20848 596 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{149, 4}_2 ∧ -b^{149, 4}_1 ∧ -b^{149, 4}_0 ∧ true) c in CNF: c -b^{149, 4}_2 ∨ b^{149, 4}_1 ∨ b^{149, 4}_0 ∨ false c in DIMACS: -20846 20847 20848 0 c 3 does not represent an automaton state. c -(-b^{149, 4}_2 ∧ b^{149, 4}_1 ∧ b^{149, 4}_0 ∧ true) c in CNF: c b^{149, 4}_2 ∨ -b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ false c in DIMACS: 20846 -20847 -20848 0 c -3 does not represent an automaton state. c -( b^{149, 4}_2 ∧ b^{149, 4}_1 ∧ b^{149, 4}_0 ∧ true) c in CNF: c -b^{149, 4}_2 ∨ -b^{149, 4}_1 ∨ -b^{149, 4}_0 ∨ false c in DIMACS: -20846 -20847 -20848 0 c i = 5 c -2+1 --> -1 c ( b^{149, 5}_2 ∧ b^{149, 5}_1 ∧ -b^{149, 5}_0 ∧ p_745) -> ( b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ b^{149, 6}_0) c in CNF: c -b^{149, 5}_2 ∨ -b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ -p_745 ∨ b^{149, 6}_2 c -b^{149, 5}_2 ∨ -b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ -p_745 ∨ -b^{149, 6}_1 c -b^{149, 5}_2 ∨ -b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ -p_745 ∨ b^{149, 6}_0 c in DIMACS: -20849 -20850 20851 -745 20852 0 -20849 -20850 20851 -745 -20853 0 -20849 -20850 20851 -745 20854 0 c -1+1 --> 0 c ( b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ b^{149, 5}_0 ∧ p_745) -> (-b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ -b^{149, 6}_0) c in CNF: c -b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ -p_745 ∨ -b^{149, 6}_2 c -b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ -p_745 ∨ -b^{149, 6}_1 c -b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ -p_745 ∨ -b^{149, 6}_0 c in DIMACS: -20849 20850 -20851 -745 -20852 0 -20849 20850 -20851 -745 -20853 0 -20849 20850 -20851 -745 -20854 0 c 0+1 --> 1 c (-b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ -b^{149, 5}_0 ∧ p_745) -> (-b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ b^{149, 6}_0) c in CNF: c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ -p_745 ∨ -b^{149, 6}_2 c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ -p_745 ∨ -b^{149, 6}_1 c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ -p_745 ∨ b^{149, 6}_0 c in DIMACS: 20849 20850 20851 -745 -20852 0 20849 20850 20851 -745 -20853 0 20849 20850 20851 -745 20854 0 c 1+1 --> 2 c (-b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ b^{149, 5}_0 ∧ p_745) -> (-b^{149, 6}_2 ∧ b^{149, 6}_1 ∧ -b^{149, 6}_0) c in CNF: c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ -p_745 ∨ -b^{149, 6}_2 c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ -p_745 ∨ b^{149, 6}_1 c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ -p_745 ∨ -b^{149, 6}_0 c in DIMACS: 20849 20850 -20851 -745 -20852 0 20849 20850 -20851 -745 20853 0 20849 20850 -20851 -745 -20854 0 c 2+1 --> break c (-b^{149, 5}_2 ∧ b^{149, 5}_1 ∧ -b^{149, 5}_0 ∧ p_745) -> break c in CNF: c b^{149, 5}_2 ∨ -b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ -p_745 ∨ break c in DIMACS: 20849 -20850 20851 -745 1162 0 c 2-1 --> 1 c (-b^{149, 5}_2 ∧ b^{149, 5}_1 ∧ -b^{149, 5}_0 ∧ -p_745) -> (-b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ b^{149, 6}_0) c in CNF: c b^{149, 5}_2 ∨ -b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ p_745 ∨ -b^{149, 6}_2 c b^{149, 5}_2 ∨ -b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ p_745 ∨ -b^{149, 6}_1 c b^{149, 5}_2 ∨ -b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ p_745 ∨ b^{149, 6}_0 c in DIMACS: 20849 -20850 20851 745 -20852 0 20849 -20850 20851 745 -20853 0 20849 -20850 20851 745 20854 0 c 1-1 --> 0 c (-b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ b^{149, 5}_0 ∧ -p_745) -> (-b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ -b^{149, 6}_0) c in CNF: c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ p_745 ∨ -b^{149, 6}_2 c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ p_745 ∨ -b^{149, 6}_1 c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ p_745 ∨ -b^{149, 6}_0 c in DIMACS: 20849 20850 -20851 745 -20852 0 20849 20850 -20851 745 -20853 0 20849 20850 -20851 745 -20854 0 c 0-1 --> -1 c (-b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ -b^{149, 5}_0 ∧ -p_745) -> ( b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ b^{149, 6}_0) c in CNF: c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ p_745 ∨ b^{149, 6}_2 c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ p_745 ∨ -b^{149, 6}_1 c b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ p_745 ∨ b^{149, 6}_0 c in DIMACS: 20849 20850 20851 745 20852 0 20849 20850 20851 745 -20853 0 20849 20850 20851 745 20854 0 c -1-1 --> -2 c ( b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ b^{149, 5}_0 ∧ -p_745) -> ( b^{149, 6}_2 ∧ b^{149, 6}_1 ∧ -b^{149, 6}_0) c in CNF: c -b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ p_745 ∨ b^{149, 6}_2 c -b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ p_745 ∨ b^{149, 6}_1 c -b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ p_745 ∨ -b^{149, 6}_0 c in DIMACS: -20849 20850 -20851 745 20852 0 -20849 20850 -20851 745 20853 0 -20849 20850 -20851 745 -20854 0 c -2-1 --> break c ( b^{149, 5}_2 ∧ b^{149, 5}_1 ∧ -b^{149, 5}_0 ∧ -p_745) -> break c in CNF: c -b^{149, 5}_2 ∨ -b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ p_745 ∨ break c in DIMACS: -20849 -20850 20851 745 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{149, 5}_2 ∧ -b^{149, 5}_1 ∧ -b^{149, 5}_0 ∧ true) c in CNF: c -b^{149, 5}_2 ∨ b^{149, 5}_1 ∨ b^{149, 5}_0 ∨ false c in DIMACS: -20849 20850 20851 0 c 3 does not represent an automaton state. c -(-b^{149, 5}_2 ∧ b^{149, 5}_1 ∧ b^{149, 5}_0 ∧ true) c in CNF: c b^{149, 5}_2 ∨ -b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ false c in DIMACS: 20849 -20850 -20851 0 c -3 does not represent an automaton state. c -( b^{149, 5}_2 ∧ b^{149, 5}_1 ∧ b^{149, 5}_0 ∧ true) c in CNF: c -b^{149, 5}_2 ∨ -b^{149, 5}_1 ∨ -b^{149, 5}_0 ∨ false c in DIMACS: -20849 -20850 -20851 0 c i = 6 c -2+1 --> -1 c ( b^{149, 6}_2 ∧ b^{149, 6}_1 ∧ -b^{149, 6}_0 ∧ p_894) -> ( b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ b^{149, 7}_0) c in CNF: c -b^{149, 6}_2 ∨ -b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ -p_894 ∨ b^{149, 7}_2 c -b^{149, 6}_2 ∨ -b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ -p_894 ∨ -b^{149, 7}_1 c -b^{149, 6}_2 ∨ -b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ -p_894 ∨ b^{149, 7}_0 c in DIMACS: -20852 -20853 20854 -894 20855 0 -20852 -20853 20854 -894 -20856 0 -20852 -20853 20854 -894 20857 0 c -1+1 --> 0 c ( b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ b^{149, 6}_0 ∧ p_894) -> (-b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ -b^{149, 7}_0) c in CNF: c -b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ -p_894 ∨ -b^{149, 7}_2 c -b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ -p_894 ∨ -b^{149, 7}_1 c -b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ -p_894 ∨ -b^{149, 7}_0 c in DIMACS: -20852 20853 -20854 -894 -20855 0 -20852 20853 -20854 -894 -20856 0 -20852 20853 -20854 -894 -20857 0 c 0+1 --> 1 c (-b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ -b^{149, 6}_0 ∧ p_894) -> (-b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ b^{149, 7}_0) c in CNF: c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ -p_894 ∨ -b^{149, 7}_2 c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ -p_894 ∨ -b^{149, 7}_1 c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ -p_894 ∨ b^{149, 7}_0 c in DIMACS: 20852 20853 20854 -894 -20855 0 20852 20853 20854 -894 -20856 0 20852 20853 20854 -894 20857 0 c 1+1 --> 2 c (-b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ b^{149, 6}_0 ∧ p_894) -> (-b^{149, 7}_2 ∧ b^{149, 7}_1 ∧ -b^{149, 7}_0) c in CNF: c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ -p_894 ∨ -b^{149, 7}_2 c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ -p_894 ∨ b^{149, 7}_1 c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ -p_894 ∨ -b^{149, 7}_0 c in DIMACS: 20852 20853 -20854 -894 -20855 0 20852 20853 -20854 -894 20856 0 20852 20853 -20854 -894 -20857 0 c 2+1 --> break c (-b^{149, 6}_2 ∧ b^{149, 6}_1 ∧ -b^{149, 6}_0 ∧ p_894) -> break c in CNF: c b^{149, 6}_2 ∨ -b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ -p_894 ∨ break c in DIMACS: 20852 -20853 20854 -894 1162 0 c 2-1 --> 1 c (-b^{149, 6}_2 ∧ b^{149, 6}_1 ∧ -b^{149, 6}_0 ∧ -p_894) -> (-b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ b^{149, 7}_0) c in CNF: c b^{149, 6}_2 ∨ -b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ p_894 ∨ -b^{149, 7}_2 c b^{149, 6}_2 ∨ -b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ p_894 ∨ -b^{149, 7}_1 c b^{149, 6}_2 ∨ -b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ p_894 ∨ b^{149, 7}_0 c in DIMACS: 20852 -20853 20854 894 -20855 0 20852 -20853 20854 894 -20856 0 20852 -20853 20854 894 20857 0 c 1-1 --> 0 c (-b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ b^{149, 6}_0 ∧ -p_894) -> (-b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ -b^{149, 7}_0) c in CNF: c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ p_894 ∨ -b^{149, 7}_2 c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ p_894 ∨ -b^{149, 7}_1 c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ p_894 ∨ -b^{149, 7}_0 c in DIMACS: 20852 20853 -20854 894 -20855 0 20852 20853 -20854 894 -20856 0 20852 20853 -20854 894 -20857 0 c 0-1 --> -1 c (-b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ -b^{149, 6}_0 ∧ -p_894) -> ( b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ b^{149, 7}_0) c in CNF: c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ p_894 ∨ b^{149, 7}_2 c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ p_894 ∨ -b^{149, 7}_1 c b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ p_894 ∨ b^{149, 7}_0 c in DIMACS: 20852 20853 20854 894 20855 0 20852 20853 20854 894 -20856 0 20852 20853 20854 894 20857 0 c -1-1 --> -2 c ( b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ b^{149, 6}_0 ∧ -p_894) -> ( b^{149, 7}_2 ∧ b^{149, 7}_1 ∧ -b^{149, 7}_0) c in CNF: c -b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ p_894 ∨ b^{149, 7}_2 c -b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ p_894 ∨ b^{149, 7}_1 c -b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ p_894 ∨ -b^{149, 7}_0 c in DIMACS: -20852 20853 -20854 894 20855 0 -20852 20853 -20854 894 20856 0 -20852 20853 -20854 894 -20857 0 c -2-1 --> break c ( b^{149, 6}_2 ∧ b^{149, 6}_1 ∧ -b^{149, 6}_0 ∧ -p_894) -> break c in CNF: c -b^{149, 6}_2 ∨ -b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ p_894 ∨ break c in DIMACS: -20852 -20853 20854 894 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{149, 6}_2 ∧ -b^{149, 6}_1 ∧ -b^{149, 6}_0 ∧ true) c in CNF: c -b^{149, 6}_2 ∨ b^{149, 6}_1 ∨ b^{149, 6}_0 ∨ false c in DIMACS: -20852 20853 20854 0 c 3 does not represent an automaton state. c -(-b^{149, 6}_2 ∧ b^{149, 6}_1 ∧ b^{149, 6}_0 ∧ true) c in CNF: c b^{149, 6}_2 ∨ -b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ false c in DIMACS: 20852 -20853 -20854 0 c -3 does not represent an automaton state. c -( b^{149, 6}_2 ∧ b^{149, 6}_1 ∧ b^{149, 6}_0 ∧ true) c in CNF: c -b^{149, 6}_2 ∨ -b^{149, 6}_1 ∨ -b^{149, 6}_0 ∨ false c in DIMACS: -20852 -20853 -20854 0 c i = 7 c -2+1 --> -1 c ( b^{149, 7}_2 ∧ b^{149, 7}_1 ∧ -b^{149, 7}_0 ∧ p_1043) -> ( b^{149, 8}_2 ∧ -b^{149, 8}_1 ∧ b^{149, 8}_0) c in CNF: c -b^{149, 7}_2 ∨ -b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ -p_1043 ∨ b^{149, 8}_2 c -b^{149, 7}_2 ∨ -b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ -p_1043 ∨ -b^{149, 8}_1 c -b^{149, 7}_2 ∨ -b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ -p_1043 ∨ b^{149, 8}_0 c in DIMACS: -20855 -20856 20857 -1043 20858 0 -20855 -20856 20857 -1043 -20859 0 -20855 -20856 20857 -1043 20860 0 c -1+1 --> 0 c ( b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ b^{149, 7}_0 ∧ p_1043) -> (-b^{149, 8}_2 ∧ -b^{149, 8}_1 ∧ -b^{149, 8}_0) c in CNF: c -b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ -p_1043 ∨ -b^{149, 8}_2 c -b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ -p_1043 ∨ -b^{149, 8}_1 c -b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ -p_1043 ∨ -b^{149, 8}_0 c in DIMACS: -20855 20856 -20857 -1043 -20858 0 -20855 20856 -20857 -1043 -20859 0 -20855 20856 -20857 -1043 -20860 0 c 0+1 --> 1 c (-b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ -b^{149, 7}_0 ∧ p_1043) -> (-b^{149, 8}_2 ∧ -b^{149, 8}_1 ∧ b^{149, 8}_0) c in CNF: c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ -p_1043 ∨ -b^{149, 8}_2 c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ -p_1043 ∨ -b^{149, 8}_1 c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ -p_1043 ∨ b^{149, 8}_0 c in DIMACS: 20855 20856 20857 -1043 -20858 0 20855 20856 20857 -1043 -20859 0 20855 20856 20857 -1043 20860 0 c 1+1 --> 2 c (-b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ b^{149, 7}_0 ∧ p_1043) -> (-b^{149, 8}_2 ∧ b^{149, 8}_1 ∧ -b^{149, 8}_0) c in CNF: c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ -p_1043 ∨ -b^{149, 8}_2 c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ -p_1043 ∨ b^{149, 8}_1 c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ -p_1043 ∨ -b^{149, 8}_0 c in DIMACS: 20855 20856 -20857 -1043 -20858 0 20855 20856 -20857 -1043 20859 0 20855 20856 -20857 -1043 -20860 0 c 2+1 --> break c (-b^{149, 7}_2 ∧ b^{149, 7}_1 ∧ -b^{149, 7}_0 ∧ p_1043) -> break c in CNF: c b^{149, 7}_2 ∨ -b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ -p_1043 ∨ break c in DIMACS: 20855 -20856 20857 -1043 1162 0 c 2-1 --> 1 c (-b^{149, 7}_2 ∧ b^{149, 7}_1 ∧ -b^{149, 7}_0 ∧ -p_1043) -> (-b^{149, 8}_2 ∧ -b^{149, 8}_1 ∧ b^{149, 8}_0) c in CNF: c b^{149, 7}_2 ∨ -b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ p_1043 ∨ -b^{149, 8}_2 c b^{149, 7}_2 ∨ -b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ p_1043 ∨ -b^{149, 8}_1 c b^{149, 7}_2 ∨ -b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ p_1043 ∨ b^{149, 8}_0 c in DIMACS: 20855 -20856 20857 1043 -20858 0 20855 -20856 20857 1043 -20859 0 20855 -20856 20857 1043 20860 0 c 1-1 --> 0 c (-b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ b^{149, 7}_0 ∧ -p_1043) -> (-b^{149, 8}_2 ∧ -b^{149, 8}_1 ∧ -b^{149, 8}_0) c in CNF: c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ p_1043 ∨ -b^{149, 8}_2 c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ p_1043 ∨ -b^{149, 8}_1 c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ p_1043 ∨ -b^{149, 8}_0 c in DIMACS: 20855 20856 -20857 1043 -20858 0 20855 20856 -20857 1043 -20859 0 20855 20856 -20857 1043 -20860 0 c 0-1 --> -1 c (-b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ -b^{149, 7}_0 ∧ -p_1043) -> ( b^{149, 8}_2 ∧ -b^{149, 8}_1 ∧ b^{149, 8}_0) c in CNF: c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ p_1043 ∨ b^{149, 8}_2 c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ p_1043 ∨ -b^{149, 8}_1 c b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ p_1043 ∨ b^{149, 8}_0 c in DIMACS: 20855 20856 20857 1043 20858 0 20855 20856 20857 1043 -20859 0 20855 20856 20857 1043 20860 0 c -1-1 --> -2 c ( b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ b^{149, 7}_0 ∧ -p_1043) -> ( b^{149, 8}_2 ∧ b^{149, 8}_1 ∧ -b^{149, 8}_0) c in CNF: c -b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ p_1043 ∨ b^{149, 8}_2 c -b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ p_1043 ∨ b^{149, 8}_1 c -b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ p_1043 ∨ -b^{149, 8}_0 c in DIMACS: -20855 20856 -20857 1043 20858 0 -20855 20856 -20857 1043 20859 0 -20855 20856 -20857 1043 -20860 0 c -2-1 --> break c ( b^{149, 7}_2 ∧ b^{149, 7}_1 ∧ -b^{149, 7}_0 ∧ -p_1043) -> break c in CNF: c -b^{149, 7}_2 ∨ -b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ p_1043 ∨ break c in DIMACS: -20855 -20856 20857 1043 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{149, 7}_2 ∧ -b^{149, 7}_1 ∧ -b^{149, 7}_0 ∧ true) c in CNF: c -b^{149, 7}_2 ∨ b^{149, 7}_1 ∨ b^{149, 7}_0 ∨ false c in DIMACS: -20855 20856 20857 0 c 3 does not represent an automaton state. c -(-b^{149, 7}_2 ∧ b^{149, 7}_1 ∧ b^{149, 7}_0 ∧ true) c in CNF: c b^{149, 7}_2 ∨ -b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ false c in DIMACS: 20855 -20856 -20857 0 c -3 does not represent an automaton state. c -( b^{149, 7}_2 ∧ b^{149, 7}_1 ∧ b^{149, 7}_0 ∧ true) c in CNF: c -b^{149, 7}_2 ∨ -b^{149, 7}_1 ∨ -b^{149, 7}_0 ∨ false c in DIMACS: -20855 -20856 -20857 0 c INIT for k = 150 c -b^{150, 1}_2 c -b^{150, 1}_1 c -b^{150, 1}_0 c in DIMACS: -20861 0 -20862 0 -20863 0 c Transitions for k = 150 c i = 1 c -2+1 --> -1 c ( b^{150, 1}_2 ∧ b^{150, 1}_1 ∧ -b^{150, 1}_0 ∧ p_150) -> ( b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ b^{150, 2}_0) c in CNF: c -b^{150, 1}_2 ∨ -b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ -p_150 ∨ b^{150, 2}_2 c -b^{150, 1}_2 ∨ -b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ -p_150 ∨ -b^{150, 2}_1 c -b^{150, 1}_2 ∨ -b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ -p_150 ∨ b^{150, 2}_0 c in DIMACS: -20861 -20862 20863 -150 20864 0 -20861 -20862 20863 -150 -20865 0 -20861 -20862 20863 -150 20866 0 c -1+1 --> 0 c ( b^{150, 1}_2 ∧ -b^{150, 1}_1 ∧ b^{150, 1}_0 ∧ p_150) -> (-b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ -b^{150, 2}_0) c in CNF: c -b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ -p_150 ∨ -b^{150, 2}_2 c -b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ -p_150 ∨ -b^{150, 2}_1 c -b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ -p_150 ∨ -b^{150, 2}_0 c in DIMACS: -20861 20862 -20863 -150 -20864 0 -20861 20862 -20863 -150 -20865 0 -20861 20862 -20863 -150 -20866 0 c 0+1 --> 1 c (-b^{150, 1}_2 ∧ -b^{150, 1}_1 ∧ -b^{150, 1}_0 ∧ p_150) -> (-b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ b^{150, 2}_0) c in CNF: c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ -p_150 ∨ -b^{150, 2}_2 c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ -p_150 ∨ -b^{150, 2}_1 c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ -p_150 ∨ b^{150, 2}_0 c in DIMACS: 20861 20862 20863 -150 -20864 0 20861 20862 20863 -150 -20865 0 20861 20862 20863 -150 20866 0 c 1+1 --> 2 c (-b^{150, 1}_2 ∧ -b^{150, 1}_1 ∧ b^{150, 1}_0 ∧ p_150) -> (-b^{150, 2}_2 ∧ b^{150, 2}_1 ∧ -b^{150, 2}_0) c in CNF: c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ -p_150 ∨ -b^{150, 2}_2 c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ -p_150 ∨ b^{150, 2}_1 c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ -p_150 ∨ -b^{150, 2}_0 c in DIMACS: 20861 20862 -20863 -150 -20864 0 20861 20862 -20863 -150 20865 0 20861 20862 -20863 -150 -20866 0 c 2+1 --> break c (-b^{150, 1}_2 ∧ b^{150, 1}_1 ∧ -b^{150, 1}_0 ∧ p_150) -> break c in CNF: c b^{150, 1}_2 ∨ -b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ -p_150 ∨ break c in DIMACS: 20861 -20862 20863 -150 1162 0 c 2-1 --> 1 c (-b^{150, 1}_2 ∧ b^{150, 1}_1 ∧ -b^{150, 1}_0 ∧ -p_150) -> (-b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ b^{150, 2}_0) c in CNF: c b^{150, 1}_2 ∨ -b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ p_150 ∨ -b^{150, 2}_2 c b^{150, 1}_2 ∨ -b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ p_150 ∨ -b^{150, 2}_1 c b^{150, 1}_2 ∨ -b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ p_150 ∨ b^{150, 2}_0 c in DIMACS: 20861 -20862 20863 150 -20864 0 20861 -20862 20863 150 -20865 0 20861 -20862 20863 150 20866 0 c 1-1 --> 0 c (-b^{150, 1}_2 ∧ -b^{150, 1}_1 ∧ b^{150, 1}_0 ∧ -p_150) -> (-b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ -b^{150, 2}_0) c in CNF: c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ p_150 ∨ -b^{150, 2}_2 c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ p_150 ∨ -b^{150, 2}_1 c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ p_150 ∨ -b^{150, 2}_0 c in DIMACS: 20861 20862 -20863 150 -20864 0 20861 20862 -20863 150 -20865 0 20861 20862 -20863 150 -20866 0 c 0-1 --> -1 c (-b^{150, 1}_2 ∧ -b^{150, 1}_1 ∧ -b^{150, 1}_0 ∧ -p_150) -> ( b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ b^{150, 2}_0) c in CNF: c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ p_150 ∨ b^{150, 2}_2 c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ p_150 ∨ -b^{150, 2}_1 c b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ p_150 ∨ b^{150, 2}_0 c in DIMACS: 20861 20862 20863 150 20864 0 20861 20862 20863 150 -20865 0 20861 20862 20863 150 20866 0 c -1-1 --> -2 c ( b^{150, 1}_2 ∧ -b^{150, 1}_1 ∧ b^{150, 1}_0 ∧ -p_150) -> ( b^{150, 2}_2 ∧ b^{150, 2}_1 ∧ -b^{150, 2}_0) c in CNF: c -b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ p_150 ∨ b^{150, 2}_2 c -b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ p_150 ∨ b^{150, 2}_1 c -b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ p_150 ∨ -b^{150, 2}_0 c in DIMACS: -20861 20862 -20863 150 20864 0 -20861 20862 -20863 150 20865 0 -20861 20862 -20863 150 -20866 0 c -2-1 --> break c ( b^{150, 1}_2 ∧ b^{150, 1}_1 ∧ -b^{150, 1}_0 ∧ -p_150) -> break c in CNF: c -b^{150, 1}_2 ∨ -b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ p_150 ∨ break c in DIMACS: -20861 -20862 20863 150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{150, 1}_2 ∧ -b^{150, 1}_1 ∧ -b^{150, 1}_0 ∧ true) c in CNF: c -b^{150, 1}_2 ∨ b^{150, 1}_1 ∨ b^{150, 1}_0 ∨ false c in DIMACS: -20861 20862 20863 0 c 3 does not represent an automaton state. c -(-b^{150, 1}_2 ∧ b^{150, 1}_1 ∧ b^{150, 1}_0 ∧ true) c in CNF: c b^{150, 1}_2 ∨ -b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ false c in DIMACS: 20861 -20862 -20863 0 c -3 does not represent an automaton state. c -( b^{150, 1}_2 ∧ b^{150, 1}_1 ∧ b^{150, 1}_0 ∧ true) c in CNF: c -b^{150, 1}_2 ∨ -b^{150, 1}_1 ∨ -b^{150, 1}_0 ∨ false c in DIMACS: -20861 -20862 -20863 0 c i = 2 c -2+1 --> -1 c ( b^{150, 2}_2 ∧ b^{150, 2}_1 ∧ -b^{150, 2}_0 ∧ p_300) -> ( b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ b^{150, 3}_0) c in CNF: c -b^{150, 2}_2 ∨ -b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ -p_300 ∨ b^{150, 3}_2 c -b^{150, 2}_2 ∨ -b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ -p_300 ∨ -b^{150, 3}_1 c -b^{150, 2}_2 ∨ -b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ -p_300 ∨ b^{150, 3}_0 c in DIMACS: -20864 -20865 20866 -300 20867 0 -20864 -20865 20866 -300 -20868 0 -20864 -20865 20866 -300 20869 0 c -1+1 --> 0 c ( b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ b^{150, 2}_0 ∧ p_300) -> (-b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ -b^{150, 3}_0) c in CNF: c -b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ -p_300 ∨ -b^{150, 3}_2 c -b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ -p_300 ∨ -b^{150, 3}_1 c -b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ -p_300 ∨ -b^{150, 3}_0 c in DIMACS: -20864 20865 -20866 -300 -20867 0 -20864 20865 -20866 -300 -20868 0 -20864 20865 -20866 -300 -20869 0 c 0+1 --> 1 c (-b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ -b^{150, 2}_0 ∧ p_300) -> (-b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ b^{150, 3}_0) c in CNF: c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ -p_300 ∨ -b^{150, 3}_2 c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ -p_300 ∨ -b^{150, 3}_1 c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ -p_300 ∨ b^{150, 3}_0 c in DIMACS: 20864 20865 20866 -300 -20867 0 20864 20865 20866 -300 -20868 0 20864 20865 20866 -300 20869 0 c 1+1 --> 2 c (-b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ b^{150, 2}_0 ∧ p_300) -> (-b^{150, 3}_2 ∧ b^{150, 3}_1 ∧ -b^{150, 3}_0) c in CNF: c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ -p_300 ∨ -b^{150, 3}_2 c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ -p_300 ∨ b^{150, 3}_1 c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ -p_300 ∨ -b^{150, 3}_0 c in DIMACS: 20864 20865 -20866 -300 -20867 0 20864 20865 -20866 -300 20868 0 20864 20865 -20866 -300 -20869 0 c 2+1 --> break c (-b^{150, 2}_2 ∧ b^{150, 2}_1 ∧ -b^{150, 2}_0 ∧ p_300) -> break c in CNF: c b^{150, 2}_2 ∨ -b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ -p_300 ∨ break c in DIMACS: 20864 -20865 20866 -300 1162 0 c 2-1 --> 1 c (-b^{150, 2}_2 ∧ b^{150, 2}_1 ∧ -b^{150, 2}_0 ∧ -p_300) -> (-b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ b^{150, 3}_0) c in CNF: c b^{150, 2}_2 ∨ -b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ p_300 ∨ -b^{150, 3}_2 c b^{150, 2}_2 ∨ -b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ p_300 ∨ -b^{150, 3}_1 c b^{150, 2}_2 ∨ -b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ p_300 ∨ b^{150, 3}_0 c in DIMACS: 20864 -20865 20866 300 -20867 0 20864 -20865 20866 300 -20868 0 20864 -20865 20866 300 20869 0 c 1-1 --> 0 c (-b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ b^{150, 2}_0 ∧ -p_300) -> (-b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ -b^{150, 3}_0) c in CNF: c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ p_300 ∨ -b^{150, 3}_2 c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ p_300 ∨ -b^{150, 3}_1 c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ p_300 ∨ -b^{150, 3}_0 c in DIMACS: 20864 20865 -20866 300 -20867 0 20864 20865 -20866 300 -20868 0 20864 20865 -20866 300 -20869 0 c 0-1 --> -1 c (-b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ -b^{150, 2}_0 ∧ -p_300) -> ( b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ b^{150, 3}_0) c in CNF: c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ p_300 ∨ b^{150, 3}_2 c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ p_300 ∨ -b^{150, 3}_1 c b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ p_300 ∨ b^{150, 3}_0 c in DIMACS: 20864 20865 20866 300 20867 0 20864 20865 20866 300 -20868 0 20864 20865 20866 300 20869 0 c -1-1 --> -2 c ( b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ b^{150, 2}_0 ∧ -p_300) -> ( b^{150, 3}_2 ∧ b^{150, 3}_1 ∧ -b^{150, 3}_0) c in CNF: c -b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ p_300 ∨ b^{150, 3}_2 c -b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ p_300 ∨ b^{150, 3}_1 c -b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ p_300 ∨ -b^{150, 3}_0 c in DIMACS: -20864 20865 -20866 300 20867 0 -20864 20865 -20866 300 20868 0 -20864 20865 -20866 300 -20869 0 c -2-1 --> break c ( b^{150, 2}_2 ∧ b^{150, 2}_1 ∧ -b^{150, 2}_0 ∧ -p_300) -> break c in CNF: c -b^{150, 2}_2 ∨ -b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ p_300 ∨ break c in DIMACS: -20864 -20865 20866 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{150, 2}_2 ∧ -b^{150, 2}_1 ∧ -b^{150, 2}_0 ∧ true) c in CNF: c -b^{150, 2}_2 ∨ b^{150, 2}_1 ∨ b^{150, 2}_0 ∨ false c in DIMACS: -20864 20865 20866 0 c 3 does not represent an automaton state. c -(-b^{150, 2}_2 ∧ b^{150, 2}_1 ∧ b^{150, 2}_0 ∧ true) c in CNF: c b^{150, 2}_2 ∨ -b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ false c in DIMACS: 20864 -20865 -20866 0 c -3 does not represent an automaton state. c -( b^{150, 2}_2 ∧ b^{150, 2}_1 ∧ b^{150, 2}_0 ∧ true) c in CNF: c -b^{150, 2}_2 ∨ -b^{150, 2}_1 ∨ -b^{150, 2}_0 ∨ false c in DIMACS: -20864 -20865 -20866 0 c i = 3 c -2+1 --> -1 c ( b^{150, 3}_2 ∧ b^{150, 3}_1 ∧ -b^{150, 3}_0 ∧ p_450) -> ( b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ b^{150, 4}_0) c in CNF: c -b^{150, 3}_2 ∨ -b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ -p_450 ∨ b^{150, 4}_2 c -b^{150, 3}_2 ∨ -b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ -p_450 ∨ -b^{150, 4}_1 c -b^{150, 3}_2 ∨ -b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ -p_450 ∨ b^{150, 4}_0 c in DIMACS: -20867 -20868 20869 -450 20870 0 -20867 -20868 20869 -450 -20871 0 -20867 -20868 20869 -450 20872 0 c -1+1 --> 0 c ( b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ b^{150, 3}_0 ∧ p_450) -> (-b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ -b^{150, 4}_0) c in CNF: c -b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ -p_450 ∨ -b^{150, 4}_2 c -b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ -p_450 ∨ -b^{150, 4}_1 c -b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ -p_450 ∨ -b^{150, 4}_0 c in DIMACS: -20867 20868 -20869 -450 -20870 0 -20867 20868 -20869 -450 -20871 0 -20867 20868 -20869 -450 -20872 0 c 0+1 --> 1 c (-b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ -b^{150, 3}_0 ∧ p_450) -> (-b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ b^{150, 4}_0) c in CNF: c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ -p_450 ∨ -b^{150, 4}_2 c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ -p_450 ∨ -b^{150, 4}_1 c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ -p_450 ∨ b^{150, 4}_0 c in DIMACS: 20867 20868 20869 -450 -20870 0 20867 20868 20869 -450 -20871 0 20867 20868 20869 -450 20872 0 c 1+1 --> 2 c (-b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ b^{150, 3}_0 ∧ p_450) -> (-b^{150, 4}_2 ∧ b^{150, 4}_1 ∧ -b^{150, 4}_0) c in CNF: c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ -p_450 ∨ -b^{150, 4}_2 c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ -p_450 ∨ b^{150, 4}_1 c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ -p_450 ∨ -b^{150, 4}_0 c in DIMACS: 20867 20868 -20869 -450 -20870 0 20867 20868 -20869 -450 20871 0 20867 20868 -20869 -450 -20872 0 c 2+1 --> break c (-b^{150, 3}_2 ∧ b^{150, 3}_1 ∧ -b^{150, 3}_0 ∧ p_450) -> break c in CNF: c b^{150, 3}_2 ∨ -b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ -p_450 ∨ break c in DIMACS: 20867 -20868 20869 -450 1162 0 c 2-1 --> 1 c (-b^{150, 3}_2 ∧ b^{150, 3}_1 ∧ -b^{150, 3}_0 ∧ -p_450) -> (-b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ b^{150, 4}_0) c in CNF: c b^{150, 3}_2 ∨ -b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ p_450 ∨ -b^{150, 4}_2 c b^{150, 3}_2 ∨ -b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ p_450 ∨ -b^{150, 4}_1 c b^{150, 3}_2 ∨ -b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ p_450 ∨ b^{150, 4}_0 c in DIMACS: 20867 -20868 20869 450 -20870 0 20867 -20868 20869 450 -20871 0 20867 -20868 20869 450 20872 0 c 1-1 --> 0 c (-b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ b^{150, 3}_0 ∧ -p_450) -> (-b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ -b^{150, 4}_0) c in CNF: c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ p_450 ∨ -b^{150, 4}_2 c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ p_450 ∨ -b^{150, 4}_1 c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ p_450 ∨ -b^{150, 4}_0 c in DIMACS: 20867 20868 -20869 450 -20870 0 20867 20868 -20869 450 -20871 0 20867 20868 -20869 450 -20872 0 c 0-1 --> -1 c (-b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ -b^{150, 3}_0 ∧ -p_450) -> ( b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ b^{150, 4}_0) c in CNF: c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ p_450 ∨ b^{150, 4}_2 c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ p_450 ∨ -b^{150, 4}_1 c b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ p_450 ∨ b^{150, 4}_0 c in DIMACS: 20867 20868 20869 450 20870 0 20867 20868 20869 450 -20871 0 20867 20868 20869 450 20872 0 c -1-1 --> -2 c ( b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ b^{150, 3}_0 ∧ -p_450) -> ( b^{150, 4}_2 ∧ b^{150, 4}_1 ∧ -b^{150, 4}_0) c in CNF: c -b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ p_450 ∨ b^{150, 4}_2 c -b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ p_450 ∨ b^{150, 4}_1 c -b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ p_450 ∨ -b^{150, 4}_0 c in DIMACS: -20867 20868 -20869 450 20870 0 -20867 20868 -20869 450 20871 0 -20867 20868 -20869 450 -20872 0 c -2-1 --> break c ( b^{150, 3}_2 ∧ b^{150, 3}_1 ∧ -b^{150, 3}_0 ∧ -p_450) -> break c in CNF: c -b^{150, 3}_2 ∨ -b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ p_450 ∨ break c in DIMACS: -20867 -20868 20869 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{150, 3}_2 ∧ -b^{150, 3}_1 ∧ -b^{150, 3}_0 ∧ true) c in CNF: c -b^{150, 3}_2 ∨ b^{150, 3}_1 ∨ b^{150, 3}_0 ∨ false c in DIMACS: -20867 20868 20869 0 c 3 does not represent an automaton state. c -(-b^{150, 3}_2 ∧ b^{150, 3}_1 ∧ b^{150, 3}_0 ∧ true) c in CNF: c b^{150, 3}_2 ∨ -b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ false c in DIMACS: 20867 -20868 -20869 0 c -3 does not represent an automaton state. c -( b^{150, 3}_2 ∧ b^{150, 3}_1 ∧ b^{150, 3}_0 ∧ true) c in CNF: c -b^{150, 3}_2 ∨ -b^{150, 3}_1 ∨ -b^{150, 3}_0 ∨ false c in DIMACS: -20867 -20868 -20869 0 c i = 4 c -2+1 --> -1 c ( b^{150, 4}_2 ∧ b^{150, 4}_1 ∧ -b^{150, 4}_0 ∧ p_600) -> ( b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ b^{150, 5}_0) c in CNF: c -b^{150, 4}_2 ∨ -b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ -p_600 ∨ b^{150, 5}_2 c -b^{150, 4}_2 ∨ -b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ -p_600 ∨ -b^{150, 5}_1 c -b^{150, 4}_2 ∨ -b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ -p_600 ∨ b^{150, 5}_0 c in DIMACS: -20870 -20871 20872 -600 20873 0 -20870 -20871 20872 -600 -20874 0 -20870 -20871 20872 -600 20875 0 c -1+1 --> 0 c ( b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ b^{150, 4}_0 ∧ p_600) -> (-b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ -b^{150, 5}_0) c in CNF: c -b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ -p_600 ∨ -b^{150, 5}_2 c -b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ -p_600 ∨ -b^{150, 5}_1 c -b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ -p_600 ∨ -b^{150, 5}_0 c in DIMACS: -20870 20871 -20872 -600 -20873 0 -20870 20871 -20872 -600 -20874 0 -20870 20871 -20872 -600 -20875 0 c 0+1 --> 1 c (-b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ -b^{150, 4}_0 ∧ p_600) -> (-b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ b^{150, 5}_0) c in CNF: c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ -p_600 ∨ -b^{150, 5}_2 c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ -p_600 ∨ -b^{150, 5}_1 c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ -p_600 ∨ b^{150, 5}_0 c in DIMACS: 20870 20871 20872 -600 -20873 0 20870 20871 20872 -600 -20874 0 20870 20871 20872 -600 20875 0 c 1+1 --> 2 c (-b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ b^{150, 4}_0 ∧ p_600) -> (-b^{150, 5}_2 ∧ b^{150, 5}_1 ∧ -b^{150, 5}_0) c in CNF: c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ -p_600 ∨ -b^{150, 5}_2 c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ -p_600 ∨ b^{150, 5}_1 c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ -p_600 ∨ -b^{150, 5}_0 c in DIMACS: 20870 20871 -20872 -600 -20873 0 20870 20871 -20872 -600 20874 0 20870 20871 -20872 -600 -20875 0 c 2+1 --> break c (-b^{150, 4}_2 ∧ b^{150, 4}_1 ∧ -b^{150, 4}_0 ∧ p_600) -> break c in CNF: c b^{150, 4}_2 ∨ -b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ -p_600 ∨ break c in DIMACS: 20870 -20871 20872 -600 1162 0 c 2-1 --> 1 c (-b^{150, 4}_2 ∧ b^{150, 4}_1 ∧ -b^{150, 4}_0 ∧ -p_600) -> (-b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ b^{150, 5}_0) c in CNF: c b^{150, 4}_2 ∨ -b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ p_600 ∨ -b^{150, 5}_2 c b^{150, 4}_2 ∨ -b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ p_600 ∨ -b^{150, 5}_1 c b^{150, 4}_2 ∨ -b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ p_600 ∨ b^{150, 5}_0 c in DIMACS: 20870 -20871 20872 600 -20873 0 20870 -20871 20872 600 -20874 0 20870 -20871 20872 600 20875 0 c 1-1 --> 0 c (-b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ b^{150, 4}_0 ∧ -p_600) -> (-b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ -b^{150, 5}_0) c in CNF: c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ p_600 ∨ -b^{150, 5}_2 c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ p_600 ∨ -b^{150, 5}_1 c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ p_600 ∨ -b^{150, 5}_0 c in DIMACS: 20870 20871 -20872 600 -20873 0 20870 20871 -20872 600 -20874 0 20870 20871 -20872 600 -20875 0 c 0-1 --> -1 c (-b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ -b^{150, 4}_0 ∧ -p_600) -> ( b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ b^{150, 5}_0) c in CNF: c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ p_600 ∨ b^{150, 5}_2 c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ p_600 ∨ -b^{150, 5}_1 c b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ p_600 ∨ b^{150, 5}_0 c in DIMACS: 20870 20871 20872 600 20873 0 20870 20871 20872 600 -20874 0 20870 20871 20872 600 20875 0 c -1-1 --> -2 c ( b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ b^{150, 4}_0 ∧ -p_600) -> ( b^{150, 5}_2 ∧ b^{150, 5}_1 ∧ -b^{150, 5}_0) c in CNF: c -b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ p_600 ∨ b^{150, 5}_2 c -b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ p_600 ∨ b^{150, 5}_1 c -b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ p_600 ∨ -b^{150, 5}_0 c in DIMACS: -20870 20871 -20872 600 20873 0 -20870 20871 -20872 600 20874 0 -20870 20871 -20872 600 -20875 0 c -2-1 --> break c ( b^{150, 4}_2 ∧ b^{150, 4}_1 ∧ -b^{150, 4}_0 ∧ -p_600) -> break c in CNF: c -b^{150, 4}_2 ∨ -b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ p_600 ∨ break c in DIMACS: -20870 -20871 20872 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{150, 4}_2 ∧ -b^{150, 4}_1 ∧ -b^{150, 4}_0 ∧ true) c in CNF: c -b^{150, 4}_2 ∨ b^{150, 4}_1 ∨ b^{150, 4}_0 ∨ false c in DIMACS: -20870 20871 20872 0 c 3 does not represent an automaton state. c -(-b^{150, 4}_2 ∧ b^{150, 4}_1 ∧ b^{150, 4}_0 ∧ true) c in CNF: c b^{150, 4}_2 ∨ -b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ false c in DIMACS: 20870 -20871 -20872 0 c -3 does not represent an automaton state. c -( b^{150, 4}_2 ∧ b^{150, 4}_1 ∧ b^{150, 4}_0 ∧ true) c in CNF: c -b^{150, 4}_2 ∨ -b^{150, 4}_1 ∨ -b^{150, 4}_0 ∨ false c in DIMACS: -20870 -20871 -20872 0 c i = 5 c -2+1 --> -1 c ( b^{150, 5}_2 ∧ b^{150, 5}_1 ∧ -b^{150, 5}_0 ∧ p_750) -> ( b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ b^{150, 6}_0) c in CNF: c -b^{150, 5}_2 ∨ -b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ -p_750 ∨ b^{150, 6}_2 c -b^{150, 5}_2 ∨ -b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ -p_750 ∨ -b^{150, 6}_1 c -b^{150, 5}_2 ∨ -b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ -p_750 ∨ b^{150, 6}_0 c in DIMACS: -20873 -20874 20875 -750 20876 0 -20873 -20874 20875 -750 -20877 0 -20873 -20874 20875 -750 20878 0 c -1+1 --> 0 c ( b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ b^{150, 5}_0 ∧ p_750) -> (-b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ -b^{150, 6}_0) c in CNF: c -b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ -p_750 ∨ -b^{150, 6}_2 c -b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ -p_750 ∨ -b^{150, 6}_1 c -b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ -p_750 ∨ -b^{150, 6}_0 c in DIMACS: -20873 20874 -20875 -750 -20876 0 -20873 20874 -20875 -750 -20877 0 -20873 20874 -20875 -750 -20878 0 c 0+1 --> 1 c (-b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ -b^{150, 5}_0 ∧ p_750) -> (-b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ b^{150, 6}_0) c in CNF: c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ -p_750 ∨ -b^{150, 6}_2 c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ -p_750 ∨ -b^{150, 6}_1 c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ -p_750 ∨ b^{150, 6}_0 c in DIMACS: 20873 20874 20875 -750 -20876 0 20873 20874 20875 -750 -20877 0 20873 20874 20875 -750 20878 0 c 1+1 --> 2 c (-b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ b^{150, 5}_0 ∧ p_750) -> (-b^{150, 6}_2 ∧ b^{150, 6}_1 ∧ -b^{150, 6}_0) c in CNF: c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ -p_750 ∨ -b^{150, 6}_2 c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ -p_750 ∨ b^{150, 6}_1 c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ -p_750 ∨ -b^{150, 6}_0 c in DIMACS: 20873 20874 -20875 -750 -20876 0 20873 20874 -20875 -750 20877 0 20873 20874 -20875 -750 -20878 0 c 2+1 --> break c (-b^{150, 5}_2 ∧ b^{150, 5}_1 ∧ -b^{150, 5}_0 ∧ p_750) -> break c in CNF: c b^{150, 5}_2 ∨ -b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ -p_750 ∨ break c in DIMACS: 20873 -20874 20875 -750 1162 0 c 2-1 --> 1 c (-b^{150, 5}_2 ∧ b^{150, 5}_1 ∧ -b^{150, 5}_0 ∧ -p_750) -> (-b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ b^{150, 6}_0) c in CNF: c b^{150, 5}_2 ∨ -b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ p_750 ∨ -b^{150, 6}_2 c b^{150, 5}_2 ∨ -b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ p_750 ∨ -b^{150, 6}_1 c b^{150, 5}_2 ∨ -b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ p_750 ∨ b^{150, 6}_0 c in DIMACS: 20873 -20874 20875 750 -20876 0 20873 -20874 20875 750 -20877 0 20873 -20874 20875 750 20878 0 c 1-1 --> 0 c (-b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ b^{150, 5}_0 ∧ -p_750) -> (-b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ -b^{150, 6}_0) c in CNF: c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ p_750 ∨ -b^{150, 6}_2 c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ p_750 ∨ -b^{150, 6}_1 c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ p_750 ∨ -b^{150, 6}_0 c in DIMACS: 20873 20874 -20875 750 -20876 0 20873 20874 -20875 750 -20877 0 20873 20874 -20875 750 -20878 0 c 0-1 --> -1 c (-b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ -b^{150, 5}_0 ∧ -p_750) -> ( b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ b^{150, 6}_0) c in CNF: c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ p_750 ∨ b^{150, 6}_2 c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ p_750 ∨ -b^{150, 6}_1 c b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ p_750 ∨ b^{150, 6}_0 c in DIMACS: 20873 20874 20875 750 20876 0 20873 20874 20875 750 -20877 0 20873 20874 20875 750 20878 0 c -1-1 --> -2 c ( b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ b^{150, 5}_0 ∧ -p_750) -> ( b^{150, 6}_2 ∧ b^{150, 6}_1 ∧ -b^{150, 6}_0) c in CNF: c -b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ p_750 ∨ b^{150, 6}_2 c -b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ p_750 ∨ b^{150, 6}_1 c -b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ p_750 ∨ -b^{150, 6}_0 c in DIMACS: -20873 20874 -20875 750 20876 0 -20873 20874 -20875 750 20877 0 -20873 20874 -20875 750 -20878 0 c -2-1 --> break c ( b^{150, 5}_2 ∧ b^{150, 5}_1 ∧ -b^{150, 5}_0 ∧ -p_750) -> break c in CNF: c -b^{150, 5}_2 ∨ -b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ p_750 ∨ break c in DIMACS: -20873 -20874 20875 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{150, 5}_2 ∧ -b^{150, 5}_1 ∧ -b^{150, 5}_0 ∧ true) c in CNF: c -b^{150, 5}_2 ∨ b^{150, 5}_1 ∨ b^{150, 5}_0 ∨ false c in DIMACS: -20873 20874 20875 0 c 3 does not represent an automaton state. c -(-b^{150, 5}_2 ∧ b^{150, 5}_1 ∧ b^{150, 5}_0 ∧ true) c in CNF: c b^{150, 5}_2 ∨ -b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ false c in DIMACS: 20873 -20874 -20875 0 c -3 does not represent an automaton state. c -( b^{150, 5}_2 ∧ b^{150, 5}_1 ∧ b^{150, 5}_0 ∧ true) c in CNF: c -b^{150, 5}_2 ∨ -b^{150, 5}_1 ∨ -b^{150, 5}_0 ∨ false c in DIMACS: -20873 -20874 -20875 0 c i = 6 c -2+1 --> -1 c ( b^{150, 6}_2 ∧ b^{150, 6}_1 ∧ -b^{150, 6}_0 ∧ p_900) -> ( b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ b^{150, 7}_0) c in CNF: c -b^{150, 6}_2 ∨ -b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ -p_900 ∨ b^{150, 7}_2 c -b^{150, 6}_2 ∨ -b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ -p_900 ∨ -b^{150, 7}_1 c -b^{150, 6}_2 ∨ -b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ -p_900 ∨ b^{150, 7}_0 c in DIMACS: -20876 -20877 20878 -900 20879 0 -20876 -20877 20878 -900 -20880 0 -20876 -20877 20878 -900 20881 0 c -1+1 --> 0 c ( b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ b^{150, 6}_0 ∧ p_900) -> (-b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ -b^{150, 7}_0) c in CNF: c -b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ -p_900 ∨ -b^{150, 7}_2 c -b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ -p_900 ∨ -b^{150, 7}_1 c -b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ -p_900 ∨ -b^{150, 7}_0 c in DIMACS: -20876 20877 -20878 -900 -20879 0 -20876 20877 -20878 -900 -20880 0 -20876 20877 -20878 -900 -20881 0 c 0+1 --> 1 c (-b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ -b^{150, 6}_0 ∧ p_900) -> (-b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ b^{150, 7}_0) c in CNF: c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ -p_900 ∨ -b^{150, 7}_2 c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ -p_900 ∨ -b^{150, 7}_1 c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ -p_900 ∨ b^{150, 7}_0 c in DIMACS: 20876 20877 20878 -900 -20879 0 20876 20877 20878 -900 -20880 0 20876 20877 20878 -900 20881 0 c 1+1 --> 2 c (-b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ b^{150, 6}_0 ∧ p_900) -> (-b^{150, 7}_2 ∧ b^{150, 7}_1 ∧ -b^{150, 7}_0) c in CNF: c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ -p_900 ∨ -b^{150, 7}_2 c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ -p_900 ∨ b^{150, 7}_1 c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ -p_900 ∨ -b^{150, 7}_0 c in DIMACS: 20876 20877 -20878 -900 -20879 0 20876 20877 -20878 -900 20880 0 20876 20877 -20878 -900 -20881 0 c 2+1 --> break c (-b^{150, 6}_2 ∧ b^{150, 6}_1 ∧ -b^{150, 6}_0 ∧ p_900) -> break c in CNF: c b^{150, 6}_2 ∨ -b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ -p_900 ∨ break c in DIMACS: 20876 -20877 20878 -900 1162 0 c 2-1 --> 1 c (-b^{150, 6}_2 ∧ b^{150, 6}_1 ∧ -b^{150, 6}_0 ∧ -p_900) -> (-b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ b^{150, 7}_0) c in CNF: c b^{150, 6}_2 ∨ -b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ p_900 ∨ -b^{150, 7}_2 c b^{150, 6}_2 ∨ -b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ p_900 ∨ -b^{150, 7}_1 c b^{150, 6}_2 ∨ -b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ p_900 ∨ b^{150, 7}_0 c in DIMACS: 20876 -20877 20878 900 -20879 0 20876 -20877 20878 900 -20880 0 20876 -20877 20878 900 20881 0 c 1-1 --> 0 c (-b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ b^{150, 6}_0 ∧ -p_900) -> (-b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ -b^{150, 7}_0) c in CNF: c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ p_900 ∨ -b^{150, 7}_2 c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ p_900 ∨ -b^{150, 7}_1 c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ p_900 ∨ -b^{150, 7}_0 c in DIMACS: 20876 20877 -20878 900 -20879 0 20876 20877 -20878 900 -20880 0 20876 20877 -20878 900 -20881 0 c 0-1 --> -1 c (-b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ -b^{150, 6}_0 ∧ -p_900) -> ( b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ b^{150, 7}_0) c in CNF: c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ p_900 ∨ b^{150, 7}_2 c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ p_900 ∨ -b^{150, 7}_1 c b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ p_900 ∨ b^{150, 7}_0 c in DIMACS: 20876 20877 20878 900 20879 0 20876 20877 20878 900 -20880 0 20876 20877 20878 900 20881 0 c -1-1 --> -2 c ( b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ b^{150, 6}_0 ∧ -p_900) -> ( b^{150, 7}_2 ∧ b^{150, 7}_1 ∧ -b^{150, 7}_0) c in CNF: c -b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ p_900 ∨ b^{150, 7}_2 c -b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ p_900 ∨ b^{150, 7}_1 c -b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ p_900 ∨ -b^{150, 7}_0 c in DIMACS: -20876 20877 -20878 900 20879 0 -20876 20877 -20878 900 20880 0 -20876 20877 -20878 900 -20881 0 c -2-1 --> break c ( b^{150, 6}_2 ∧ b^{150, 6}_1 ∧ -b^{150, 6}_0 ∧ -p_900) -> break c in CNF: c -b^{150, 6}_2 ∨ -b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ p_900 ∨ break c in DIMACS: -20876 -20877 20878 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{150, 6}_2 ∧ -b^{150, 6}_1 ∧ -b^{150, 6}_0 ∧ true) c in CNF: c -b^{150, 6}_2 ∨ b^{150, 6}_1 ∨ b^{150, 6}_0 ∨ false c in DIMACS: -20876 20877 20878 0 c 3 does not represent an automaton state. c -(-b^{150, 6}_2 ∧ b^{150, 6}_1 ∧ b^{150, 6}_0 ∧ true) c in CNF: c b^{150, 6}_2 ∨ -b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ false c in DIMACS: 20876 -20877 -20878 0 c -3 does not represent an automaton state. c -( b^{150, 6}_2 ∧ b^{150, 6}_1 ∧ b^{150, 6}_0 ∧ true) c in CNF: c -b^{150, 6}_2 ∨ -b^{150, 6}_1 ∨ -b^{150, 6}_0 ∨ false c in DIMACS: -20876 -20877 -20878 0 c i = 7 c -2+1 --> -1 c ( b^{150, 7}_2 ∧ b^{150, 7}_1 ∧ -b^{150, 7}_0 ∧ p_1050) -> ( b^{150, 8}_2 ∧ -b^{150, 8}_1 ∧ b^{150, 8}_0) c in CNF: c -b^{150, 7}_2 ∨ -b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ -p_1050 ∨ b^{150, 8}_2 c -b^{150, 7}_2 ∨ -b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ -p_1050 ∨ -b^{150, 8}_1 c -b^{150, 7}_2 ∨ -b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ -p_1050 ∨ b^{150, 8}_0 c in DIMACS: -20879 -20880 20881 -1050 20882 0 -20879 -20880 20881 -1050 -20883 0 -20879 -20880 20881 -1050 20884 0 c -1+1 --> 0 c ( b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ b^{150, 7}_0 ∧ p_1050) -> (-b^{150, 8}_2 ∧ -b^{150, 8}_1 ∧ -b^{150, 8}_0) c in CNF: c -b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ -p_1050 ∨ -b^{150, 8}_2 c -b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ -p_1050 ∨ -b^{150, 8}_1 c -b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ -p_1050 ∨ -b^{150, 8}_0 c in DIMACS: -20879 20880 -20881 -1050 -20882 0 -20879 20880 -20881 -1050 -20883 0 -20879 20880 -20881 -1050 -20884 0 c 0+1 --> 1 c (-b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ -b^{150, 7}_0 ∧ p_1050) -> (-b^{150, 8}_2 ∧ -b^{150, 8}_1 ∧ b^{150, 8}_0) c in CNF: c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ -p_1050 ∨ -b^{150, 8}_2 c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ -p_1050 ∨ -b^{150, 8}_1 c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ -p_1050 ∨ b^{150, 8}_0 c in DIMACS: 20879 20880 20881 -1050 -20882 0 20879 20880 20881 -1050 -20883 0 20879 20880 20881 -1050 20884 0 c 1+1 --> 2 c (-b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ b^{150, 7}_0 ∧ p_1050) -> (-b^{150, 8}_2 ∧ b^{150, 8}_1 ∧ -b^{150, 8}_0) c in CNF: c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ -p_1050 ∨ -b^{150, 8}_2 c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ -p_1050 ∨ b^{150, 8}_1 c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ -p_1050 ∨ -b^{150, 8}_0 c in DIMACS: 20879 20880 -20881 -1050 -20882 0 20879 20880 -20881 -1050 20883 0 20879 20880 -20881 -1050 -20884 0 c 2+1 --> break c (-b^{150, 7}_2 ∧ b^{150, 7}_1 ∧ -b^{150, 7}_0 ∧ p_1050) -> break c in CNF: c b^{150, 7}_2 ∨ -b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ -p_1050 ∨ break c in DIMACS: 20879 -20880 20881 -1050 1162 0 c 2-1 --> 1 c (-b^{150, 7}_2 ∧ b^{150, 7}_1 ∧ -b^{150, 7}_0 ∧ -p_1050) -> (-b^{150, 8}_2 ∧ -b^{150, 8}_1 ∧ b^{150, 8}_0) c in CNF: c b^{150, 7}_2 ∨ -b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ p_1050 ∨ -b^{150, 8}_2 c b^{150, 7}_2 ∨ -b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ p_1050 ∨ -b^{150, 8}_1 c b^{150, 7}_2 ∨ -b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ p_1050 ∨ b^{150, 8}_0 c in DIMACS: 20879 -20880 20881 1050 -20882 0 20879 -20880 20881 1050 -20883 0 20879 -20880 20881 1050 20884 0 c 1-1 --> 0 c (-b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ b^{150, 7}_0 ∧ -p_1050) -> (-b^{150, 8}_2 ∧ -b^{150, 8}_1 ∧ -b^{150, 8}_0) c in CNF: c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ p_1050 ∨ -b^{150, 8}_2 c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ p_1050 ∨ -b^{150, 8}_1 c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ p_1050 ∨ -b^{150, 8}_0 c in DIMACS: 20879 20880 -20881 1050 -20882 0 20879 20880 -20881 1050 -20883 0 20879 20880 -20881 1050 -20884 0 c 0-1 --> -1 c (-b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ -b^{150, 7}_0 ∧ -p_1050) -> ( b^{150, 8}_2 ∧ -b^{150, 8}_1 ∧ b^{150, 8}_0) c in CNF: c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ p_1050 ∨ b^{150, 8}_2 c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ p_1050 ∨ -b^{150, 8}_1 c b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ p_1050 ∨ b^{150, 8}_0 c in DIMACS: 20879 20880 20881 1050 20882 0 20879 20880 20881 1050 -20883 0 20879 20880 20881 1050 20884 0 c -1-1 --> -2 c ( b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ b^{150, 7}_0 ∧ -p_1050) -> ( b^{150, 8}_2 ∧ b^{150, 8}_1 ∧ -b^{150, 8}_0) c in CNF: c -b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ p_1050 ∨ b^{150, 8}_2 c -b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ p_1050 ∨ b^{150, 8}_1 c -b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ p_1050 ∨ -b^{150, 8}_0 c in DIMACS: -20879 20880 -20881 1050 20882 0 -20879 20880 -20881 1050 20883 0 -20879 20880 -20881 1050 -20884 0 c -2-1 --> break c ( b^{150, 7}_2 ∧ b^{150, 7}_1 ∧ -b^{150, 7}_0 ∧ -p_1050) -> break c in CNF: c -b^{150, 7}_2 ∨ -b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ p_1050 ∨ break c in DIMACS: -20879 -20880 20881 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{150, 7}_2 ∧ -b^{150, 7}_1 ∧ -b^{150, 7}_0 ∧ true) c in CNF: c -b^{150, 7}_2 ∨ b^{150, 7}_1 ∨ b^{150, 7}_0 ∨ false c in DIMACS: -20879 20880 20881 0 c 3 does not represent an automaton state. c -(-b^{150, 7}_2 ∧ b^{150, 7}_1 ∧ b^{150, 7}_0 ∧ true) c in CNF: c b^{150, 7}_2 ∨ -b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ false c in DIMACS: 20879 -20880 -20881 0 c -3 does not represent an automaton state. c -( b^{150, 7}_2 ∧ b^{150, 7}_1 ∧ b^{150, 7}_0 ∧ true) c in CNF: c -b^{150, 7}_2 ∨ -b^{150, 7}_1 ∨ -b^{150, 7}_0 ∨ false c in DIMACS: -20879 -20880 -20881 0 c INIT for k = 151 c -b^{151, 1}_2 c -b^{151, 1}_1 c -b^{151, 1}_0 c in DIMACS: -20885 0 -20886 0 -20887 0 c Transitions for k = 151 c i = 1 c -2+1 --> -1 c ( b^{151, 1}_2 ∧ b^{151, 1}_1 ∧ -b^{151, 1}_0 ∧ p_151) -> ( b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ b^{151, 2}_0) c in CNF: c -b^{151, 1}_2 ∨ -b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ -p_151 ∨ b^{151, 2}_2 c -b^{151, 1}_2 ∨ -b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ -p_151 ∨ -b^{151, 2}_1 c -b^{151, 1}_2 ∨ -b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ -p_151 ∨ b^{151, 2}_0 c in DIMACS: -20885 -20886 20887 -151 20888 0 -20885 -20886 20887 -151 -20889 0 -20885 -20886 20887 -151 20890 0 c -1+1 --> 0 c ( b^{151, 1}_2 ∧ -b^{151, 1}_1 ∧ b^{151, 1}_0 ∧ p_151) -> (-b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ -b^{151, 2}_0) c in CNF: c -b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ -p_151 ∨ -b^{151, 2}_2 c -b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ -p_151 ∨ -b^{151, 2}_1 c -b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ -p_151 ∨ -b^{151, 2}_0 c in DIMACS: -20885 20886 -20887 -151 -20888 0 -20885 20886 -20887 -151 -20889 0 -20885 20886 -20887 -151 -20890 0 c 0+1 --> 1 c (-b^{151, 1}_2 ∧ -b^{151, 1}_1 ∧ -b^{151, 1}_0 ∧ p_151) -> (-b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ b^{151, 2}_0) c in CNF: c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ -p_151 ∨ -b^{151, 2}_2 c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ -p_151 ∨ -b^{151, 2}_1 c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ -p_151 ∨ b^{151, 2}_0 c in DIMACS: 20885 20886 20887 -151 -20888 0 20885 20886 20887 -151 -20889 0 20885 20886 20887 -151 20890 0 c 1+1 --> 2 c (-b^{151, 1}_2 ∧ -b^{151, 1}_1 ∧ b^{151, 1}_0 ∧ p_151) -> (-b^{151, 2}_2 ∧ b^{151, 2}_1 ∧ -b^{151, 2}_0) c in CNF: c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ -p_151 ∨ -b^{151, 2}_2 c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ -p_151 ∨ b^{151, 2}_1 c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ -p_151 ∨ -b^{151, 2}_0 c in DIMACS: 20885 20886 -20887 -151 -20888 0 20885 20886 -20887 -151 20889 0 20885 20886 -20887 -151 -20890 0 c 2+1 --> break c (-b^{151, 1}_2 ∧ b^{151, 1}_1 ∧ -b^{151, 1}_0 ∧ p_151) -> break c in CNF: c b^{151, 1}_2 ∨ -b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ -p_151 ∨ break c in DIMACS: 20885 -20886 20887 -151 1162 0 c 2-1 --> 1 c (-b^{151, 1}_2 ∧ b^{151, 1}_1 ∧ -b^{151, 1}_0 ∧ -p_151) -> (-b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ b^{151, 2}_0) c in CNF: c b^{151, 1}_2 ∨ -b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ p_151 ∨ -b^{151, 2}_2 c b^{151, 1}_2 ∨ -b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ p_151 ∨ -b^{151, 2}_1 c b^{151, 1}_2 ∨ -b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ p_151 ∨ b^{151, 2}_0 c in DIMACS: 20885 -20886 20887 151 -20888 0 20885 -20886 20887 151 -20889 0 20885 -20886 20887 151 20890 0 c 1-1 --> 0 c (-b^{151, 1}_2 ∧ -b^{151, 1}_1 ∧ b^{151, 1}_0 ∧ -p_151) -> (-b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ -b^{151, 2}_0) c in CNF: c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ p_151 ∨ -b^{151, 2}_2 c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ p_151 ∨ -b^{151, 2}_1 c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ p_151 ∨ -b^{151, 2}_0 c in DIMACS: 20885 20886 -20887 151 -20888 0 20885 20886 -20887 151 -20889 0 20885 20886 -20887 151 -20890 0 c 0-1 --> -1 c (-b^{151, 1}_2 ∧ -b^{151, 1}_1 ∧ -b^{151, 1}_0 ∧ -p_151) -> ( b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ b^{151, 2}_0) c in CNF: c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ p_151 ∨ b^{151, 2}_2 c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ p_151 ∨ -b^{151, 2}_1 c b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ p_151 ∨ b^{151, 2}_0 c in DIMACS: 20885 20886 20887 151 20888 0 20885 20886 20887 151 -20889 0 20885 20886 20887 151 20890 0 c -1-1 --> -2 c ( b^{151, 1}_2 ∧ -b^{151, 1}_1 ∧ b^{151, 1}_0 ∧ -p_151) -> ( b^{151, 2}_2 ∧ b^{151, 2}_1 ∧ -b^{151, 2}_0) c in CNF: c -b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ p_151 ∨ b^{151, 2}_2 c -b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ p_151 ∨ b^{151, 2}_1 c -b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ p_151 ∨ -b^{151, 2}_0 c in DIMACS: -20885 20886 -20887 151 20888 0 -20885 20886 -20887 151 20889 0 -20885 20886 -20887 151 -20890 0 c -2-1 --> break c ( b^{151, 1}_2 ∧ b^{151, 1}_1 ∧ -b^{151, 1}_0 ∧ -p_151) -> break c in CNF: c -b^{151, 1}_2 ∨ -b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ p_151 ∨ break c in DIMACS: -20885 -20886 20887 151 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{151, 1}_2 ∧ -b^{151, 1}_1 ∧ -b^{151, 1}_0 ∧ true) c in CNF: c -b^{151, 1}_2 ∨ b^{151, 1}_1 ∨ b^{151, 1}_0 ∨ false c in DIMACS: -20885 20886 20887 0 c 3 does not represent an automaton state. c -(-b^{151, 1}_2 ∧ b^{151, 1}_1 ∧ b^{151, 1}_0 ∧ true) c in CNF: c b^{151, 1}_2 ∨ -b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ false c in DIMACS: 20885 -20886 -20887 0 c -3 does not represent an automaton state. c -( b^{151, 1}_2 ∧ b^{151, 1}_1 ∧ b^{151, 1}_0 ∧ true) c in CNF: c -b^{151, 1}_2 ∨ -b^{151, 1}_1 ∨ -b^{151, 1}_0 ∨ false c in DIMACS: -20885 -20886 -20887 0 c i = 2 c -2+1 --> -1 c ( b^{151, 2}_2 ∧ b^{151, 2}_1 ∧ -b^{151, 2}_0 ∧ p_302) -> ( b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ b^{151, 3}_0) c in CNF: c -b^{151, 2}_2 ∨ -b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ -p_302 ∨ b^{151, 3}_2 c -b^{151, 2}_2 ∨ -b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ -p_302 ∨ -b^{151, 3}_1 c -b^{151, 2}_2 ∨ -b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ -p_302 ∨ b^{151, 3}_0 c in DIMACS: -20888 -20889 20890 -302 20891 0 -20888 -20889 20890 -302 -20892 0 -20888 -20889 20890 -302 20893 0 c -1+1 --> 0 c ( b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ b^{151, 2}_0 ∧ p_302) -> (-b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ -b^{151, 3}_0) c in CNF: c -b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ -p_302 ∨ -b^{151, 3}_2 c -b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ -p_302 ∨ -b^{151, 3}_1 c -b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ -p_302 ∨ -b^{151, 3}_0 c in DIMACS: -20888 20889 -20890 -302 -20891 0 -20888 20889 -20890 -302 -20892 0 -20888 20889 -20890 -302 -20893 0 c 0+1 --> 1 c (-b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ -b^{151, 2}_0 ∧ p_302) -> (-b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ b^{151, 3}_0) c in CNF: c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ -p_302 ∨ -b^{151, 3}_2 c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ -p_302 ∨ -b^{151, 3}_1 c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ -p_302 ∨ b^{151, 3}_0 c in DIMACS: 20888 20889 20890 -302 -20891 0 20888 20889 20890 -302 -20892 0 20888 20889 20890 -302 20893 0 c 1+1 --> 2 c (-b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ b^{151, 2}_0 ∧ p_302) -> (-b^{151, 3}_2 ∧ b^{151, 3}_1 ∧ -b^{151, 3}_0) c in CNF: c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ -p_302 ∨ -b^{151, 3}_2 c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ -p_302 ∨ b^{151, 3}_1 c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ -p_302 ∨ -b^{151, 3}_0 c in DIMACS: 20888 20889 -20890 -302 -20891 0 20888 20889 -20890 -302 20892 0 20888 20889 -20890 -302 -20893 0 c 2+1 --> break c (-b^{151, 2}_2 ∧ b^{151, 2}_1 ∧ -b^{151, 2}_0 ∧ p_302) -> break c in CNF: c b^{151, 2}_2 ∨ -b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ -p_302 ∨ break c in DIMACS: 20888 -20889 20890 -302 1162 0 c 2-1 --> 1 c (-b^{151, 2}_2 ∧ b^{151, 2}_1 ∧ -b^{151, 2}_0 ∧ -p_302) -> (-b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ b^{151, 3}_0) c in CNF: c b^{151, 2}_2 ∨ -b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ p_302 ∨ -b^{151, 3}_2 c b^{151, 2}_2 ∨ -b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ p_302 ∨ -b^{151, 3}_1 c b^{151, 2}_2 ∨ -b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ p_302 ∨ b^{151, 3}_0 c in DIMACS: 20888 -20889 20890 302 -20891 0 20888 -20889 20890 302 -20892 0 20888 -20889 20890 302 20893 0 c 1-1 --> 0 c (-b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ b^{151, 2}_0 ∧ -p_302) -> (-b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ -b^{151, 3}_0) c in CNF: c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ p_302 ∨ -b^{151, 3}_2 c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ p_302 ∨ -b^{151, 3}_1 c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ p_302 ∨ -b^{151, 3}_0 c in DIMACS: 20888 20889 -20890 302 -20891 0 20888 20889 -20890 302 -20892 0 20888 20889 -20890 302 -20893 0 c 0-1 --> -1 c (-b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ -b^{151, 2}_0 ∧ -p_302) -> ( b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ b^{151, 3}_0) c in CNF: c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ p_302 ∨ b^{151, 3}_2 c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ p_302 ∨ -b^{151, 3}_1 c b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ p_302 ∨ b^{151, 3}_0 c in DIMACS: 20888 20889 20890 302 20891 0 20888 20889 20890 302 -20892 0 20888 20889 20890 302 20893 0 c -1-1 --> -2 c ( b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ b^{151, 2}_0 ∧ -p_302) -> ( b^{151, 3}_2 ∧ b^{151, 3}_1 ∧ -b^{151, 3}_0) c in CNF: c -b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ p_302 ∨ b^{151, 3}_2 c -b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ p_302 ∨ b^{151, 3}_1 c -b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ p_302 ∨ -b^{151, 3}_0 c in DIMACS: -20888 20889 -20890 302 20891 0 -20888 20889 -20890 302 20892 0 -20888 20889 -20890 302 -20893 0 c -2-1 --> break c ( b^{151, 2}_2 ∧ b^{151, 2}_1 ∧ -b^{151, 2}_0 ∧ -p_302) -> break c in CNF: c -b^{151, 2}_2 ∨ -b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ p_302 ∨ break c in DIMACS: -20888 -20889 20890 302 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{151, 2}_2 ∧ -b^{151, 2}_1 ∧ -b^{151, 2}_0 ∧ true) c in CNF: c -b^{151, 2}_2 ∨ b^{151, 2}_1 ∨ b^{151, 2}_0 ∨ false c in DIMACS: -20888 20889 20890 0 c 3 does not represent an automaton state. c -(-b^{151, 2}_2 ∧ b^{151, 2}_1 ∧ b^{151, 2}_0 ∧ true) c in CNF: c b^{151, 2}_2 ∨ -b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ false c in DIMACS: 20888 -20889 -20890 0 c -3 does not represent an automaton state. c -( b^{151, 2}_2 ∧ b^{151, 2}_1 ∧ b^{151, 2}_0 ∧ true) c in CNF: c -b^{151, 2}_2 ∨ -b^{151, 2}_1 ∨ -b^{151, 2}_0 ∨ false c in DIMACS: -20888 -20889 -20890 0 c i = 3 c -2+1 --> -1 c ( b^{151, 3}_2 ∧ b^{151, 3}_1 ∧ -b^{151, 3}_0 ∧ p_453) -> ( b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ b^{151, 4}_0) c in CNF: c -b^{151, 3}_2 ∨ -b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ -p_453 ∨ b^{151, 4}_2 c -b^{151, 3}_2 ∨ -b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ -p_453 ∨ -b^{151, 4}_1 c -b^{151, 3}_2 ∨ -b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ -p_453 ∨ b^{151, 4}_0 c in DIMACS: -20891 -20892 20893 -453 20894 0 -20891 -20892 20893 -453 -20895 0 -20891 -20892 20893 -453 20896 0 c -1+1 --> 0 c ( b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ b^{151, 3}_0 ∧ p_453) -> (-b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ -b^{151, 4}_0) c in CNF: c -b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ -p_453 ∨ -b^{151, 4}_2 c -b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ -p_453 ∨ -b^{151, 4}_1 c -b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ -p_453 ∨ -b^{151, 4}_0 c in DIMACS: -20891 20892 -20893 -453 -20894 0 -20891 20892 -20893 -453 -20895 0 -20891 20892 -20893 -453 -20896 0 c 0+1 --> 1 c (-b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ -b^{151, 3}_0 ∧ p_453) -> (-b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ b^{151, 4}_0) c in CNF: c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ -p_453 ∨ -b^{151, 4}_2 c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ -p_453 ∨ -b^{151, 4}_1 c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ -p_453 ∨ b^{151, 4}_0 c in DIMACS: 20891 20892 20893 -453 -20894 0 20891 20892 20893 -453 -20895 0 20891 20892 20893 -453 20896 0 c 1+1 --> 2 c (-b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ b^{151, 3}_0 ∧ p_453) -> (-b^{151, 4}_2 ∧ b^{151, 4}_1 ∧ -b^{151, 4}_0) c in CNF: c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ -p_453 ∨ -b^{151, 4}_2 c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ -p_453 ∨ b^{151, 4}_1 c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ -p_453 ∨ -b^{151, 4}_0 c in DIMACS: 20891 20892 -20893 -453 -20894 0 20891 20892 -20893 -453 20895 0 20891 20892 -20893 -453 -20896 0 c 2+1 --> break c (-b^{151, 3}_2 ∧ b^{151, 3}_1 ∧ -b^{151, 3}_0 ∧ p_453) -> break c in CNF: c b^{151, 3}_2 ∨ -b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ -p_453 ∨ break c in DIMACS: 20891 -20892 20893 -453 1162 0 c 2-1 --> 1 c (-b^{151, 3}_2 ∧ b^{151, 3}_1 ∧ -b^{151, 3}_0 ∧ -p_453) -> (-b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ b^{151, 4}_0) c in CNF: c b^{151, 3}_2 ∨ -b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ p_453 ∨ -b^{151, 4}_2 c b^{151, 3}_2 ∨ -b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ p_453 ∨ -b^{151, 4}_1 c b^{151, 3}_2 ∨ -b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ p_453 ∨ b^{151, 4}_0 c in DIMACS: 20891 -20892 20893 453 -20894 0 20891 -20892 20893 453 -20895 0 20891 -20892 20893 453 20896 0 c 1-1 --> 0 c (-b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ b^{151, 3}_0 ∧ -p_453) -> (-b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ -b^{151, 4}_0) c in CNF: c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ p_453 ∨ -b^{151, 4}_2 c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ p_453 ∨ -b^{151, 4}_1 c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ p_453 ∨ -b^{151, 4}_0 c in DIMACS: 20891 20892 -20893 453 -20894 0 20891 20892 -20893 453 -20895 0 20891 20892 -20893 453 -20896 0 c 0-1 --> -1 c (-b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ -b^{151, 3}_0 ∧ -p_453) -> ( b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ b^{151, 4}_0) c in CNF: c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ p_453 ∨ b^{151, 4}_2 c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ p_453 ∨ -b^{151, 4}_1 c b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ p_453 ∨ b^{151, 4}_0 c in DIMACS: 20891 20892 20893 453 20894 0 20891 20892 20893 453 -20895 0 20891 20892 20893 453 20896 0 c -1-1 --> -2 c ( b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ b^{151, 3}_0 ∧ -p_453) -> ( b^{151, 4}_2 ∧ b^{151, 4}_1 ∧ -b^{151, 4}_0) c in CNF: c -b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ p_453 ∨ b^{151, 4}_2 c -b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ p_453 ∨ b^{151, 4}_1 c -b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ p_453 ∨ -b^{151, 4}_0 c in DIMACS: -20891 20892 -20893 453 20894 0 -20891 20892 -20893 453 20895 0 -20891 20892 -20893 453 -20896 0 c -2-1 --> break c ( b^{151, 3}_2 ∧ b^{151, 3}_1 ∧ -b^{151, 3}_0 ∧ -p_453) -> break c in CNF: c -b^{151, 3}_2 ∨ -b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ p_453 ∨ break c in DIMACS: -20891 -20892 20893 453 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{151, 3}_2 ∧ -b^{151, 3}_1 ∧ -b^{151, 3}_0 ∧ true) c in CNF: c -b^{151, 3}_2 ∨ b^{151, 3}_1 ∨ b^{151, 3}_0 ∨ false c in DIMACS: -20891 20892 20893 0 c 3 does not represent an automaton state. c -(-b^{151, 3}_2 ∧ b^{151, 3}_1 ∧ b^{151, 3}_0 ∧ true) c in CNF: c b^{151, 3}_2 ∨ -b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ false c in DIMACS: 20891 -20892 -20893 0 c -3 does not represent an automaton state. c -( b^{151, 3}_2 ∧ b^{151, 3}_1 ∧ b^{151, 3}_0 ∧ true) c in CNF: c -b^{151, 3}_2 ∨ -b^{151, 3}_1 ∨ -b^{151, 3}_0 ∨ false c in DIMACS: -20891 -20892 -20893 0 c i = 4 c -2+1 --> -1 c ( b^{151, 4}_2 ∧ b^{151, 4}_1 ∧ -b^{151, 4}_0 ∧ p_604) -> ( b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ b^{151, 5}_0) c in CNF: c -b^{151, 4}_2 ∨ -b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ -p_604 ∨ b^{151, 5}_2 c -b^{151, 4}_2 ∨ -b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ -p_604 ∨ -b^{151, 5}_1 c -b^{151, 4}_2 ∨ -b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ -p_604 ∨ b^{151, 5}_0 c in DIMACS: -20894 -20895 20896 -604 20897 0 -20894 -20895 20896 -604 -20898 0 -20894 -20895 20896 -604 20899 0 c -1+1 --> 0 c ( b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ b^{151, 4}_0 ∧ p_604) -> (-b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ -b^{151, 5}_0) c in CNF: c -b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ -p_604 ∨ -b^{151, 5}_2 c -b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ -p_604 ∨ -b^{151, 5}_1 c -b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ -p_604 ∨ -b^{151, 5}_0 c in DIMACS: -20894 20895 -20896 -604 -20897 0 -20894 20895 -20896 -604 -20898 0 -20894 20895 -20896 -604 -20899 0 c 0+1 --> 1 c (-b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ -b^{151, 4}_0 ∧ p_604) -> (-b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ b^{151, 5}_0) c in CNF: c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ -p_604 ∨ -b^{151, 5}_2 c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ -p_604 ∨ -b^{151, 5}_1 c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ -p_604 ∨ b^{151, 5}_0 c in DIMACS: 20894 20895 20896 -604 -20897 0 20894 20895 20896 -604 -20898 0 20894 20895 20896 -604 20899 0 c 1+1 --> 2 c (-b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ b^{151, 4}_0 ∧ p_604) -> (-b^{151, 5}_2 ∧ b^{151, 5}_1 ∧ -b^{151, 5}_0) c in CNF: c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ -p_604 ∨ -b^{151, 5}_2 c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ -p_604 ∨ b^{151, 5}_1 c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ -p_604 ∨ -b^{151, 5}_0 c in DIMACS: 20894 20895 -20896 -604 -20897 0 20894 20895 -20896 -604 20898 0 20894 20895 -20896 -604 -20899 0 c 2+1 --> break c (-b^{151, 4}_2 ∧ b^{151, 4}_1 ∧ -b^{151, 4}_0 ∧ p_604) -> break c in CNF: c b^{151, 4}_2 ∨ -b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ -p_604 ∨ break c in DIMACS: 20894 -20895 20896 -604 1162 0 c 2-1 --> 1 c (-b^{151, 4}_2 ∧ b^{151, 4}_1 ∧ -b^{151, 4}_0 ∧ -p_604) -> (-b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ b^{151, 5}_0) c in CNF: c b^{151, 4}_2 ∨ -b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ p_604 ∨ -b^{151, 5}_2 c b^{151, 4}_2 ∨ -b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ p_604 ∨ -b^{151, 5}_1 c b^{151, 4}_2 ∨ -b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ p_604 ∨ b^{151, 5}_0 c in DIMACS: 20894 -20895 20896 604 -20897 0 20894 -20895 20896 604 -20898 0 20894 -20895 20896 604 20899 0 c 1-1 --> 0 c (-b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ b^{151, 4}_0 ∧ -p_604) -> (-b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ -b^{151, 5}_0) c in CNF: c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ p_604 ∨ -b^{151, 5}_2 c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ p_604 ∨ -b^{151, 5}_1 c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ p_604 ∨ -b^{151, 5}_0 c in DIMACS: 20894 20895 -20896 604 -20897 0 20894 20895 -20896 604 -20898 0 20894 20895 -20896 604 -20899 0 c 0-1 --> -1 c (-b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ -b^{151, 4}_0 ∧ -p_604) -> ( b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ b^{151, 5}_0) c in CNF: c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ p_604 ∨ b^{151, 5}_2 c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ p_604 ∨ -b^{151, 5}_1 c b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ p_604 ∨ b^{151, 5}_0 c in DIMACS: 20894 20895 20896 604 20897 0 20894 20895 20896 604 -20898 0 20894 20895 20896 604 20899 0 c -1-1 --> -2 c ( b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ b^{151, 4}_0 ∧ -p_604) -> ( b^{151, 5}_2 ∧ b^{151, 5}_1 ∧ -b^{151, 5}_0) c in CNF: c -b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ p_604 ∨ b^{151, 5}_2 c -b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ p_604 ∨ b^{151, 5}_1 c -b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ p_604 ∨ -b^{151, 5}_0 c in DIMACS: -20894 20895 -20896 604 20897 0 -20894 20895 -20896 604 20898 0 -20894 20895 -20896 604 -20899 0 c -2-1 --> break c ( b^{151, 4}_2 ∧ b^{151, 4}_1 ∧ -b^{151, 4}_0 ∧ -p_604) -> break c in CNF: c -b^{151, 4}_2 ∨ -b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ p_604 ∨ break c in DIMACS: -20894 -20895 20896 604 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{151, 4}_2 ∧ -b^{151, 4}_1 ∧ -b^{151, 4}_0 ∧ true) c in CNF: c -b^{151, 4}_2 ∨ b^{151, 4}_1 ∨ b^{151, 4}_0 ∨ false c in DIMACS: -20894 20895 20896 0 c 3 does not represent an automaton state. c -(-b^{151, 4}_2 ∧ b^{151, 4}_1 ∧ b^{151, 4}_0 ∧ true) c in CNF: c b^{151, 4}_2 ∨ -b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ false c in DIMACS: 20894 -20895 -20896 0 c -3 does not represent an automaton state. c -( b^{151, 4}_2 ∧ b^{151, 4}_1 ∧ b^{151, 4}_0 ∧ true) c in CNF: c -b^{151, 4}_2 ∨ -b^{151, 4}_1 ∨ -b^{151, 4}_0 ∨ false c in DIMACS: -20894 -20895 -20896 0 c i = 5 c -2+1 --> -1 c ( b^{151, 5}_2 ∧ b^{151, 5}_1 ∧ -b^{151, 5}_0 ∧ p_755) -> ( b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ b^{151, 6}_0) c in CNF: c -b^{151, 5}_2 ∨ -b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ -p_755 ∨ b^{151, 6}_2 c -b^{151, 5}_2 ∨ -b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ -p_755 ∨ -b^{151, 6}_1 c -b^{151, 5}_2 ∨ -b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ -p_755 ∨ b^{151, 6}_0 c in DIMACS: -20897 -20898 20899 -755 20900 0 -20897 -20898 20899 -755 -20901 0 -20897 -20898 20899 -755 20902 0 c -1+1 --> 0 c ( b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ b^{151, 5}_0 ∧ p_755) -> (-b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ -b^{151, 6}_0) c in CNF: c -b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ -p_755 ∨ -b^{151, 6}_2 c -b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ -p_755 ∨ -b^{151, 6}_1 c -b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ -p_755 ∨ -b^{151, 6}_0 c in DIMACS: -20897 20898 -20899 -755 -20900 0 -20897 20898 -20899 -755 -20901 0 -20897 20898 -20899 -755 -20902 0 c 0+1 --> 1 c (-b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ -b^{151, 5}_0 ∧ p_755) -> (-b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ b^{151, 6}_0) c in CNF: c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ -p_755 ∨ -b^{151, 6}_2 c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ -p_755 ∨ -b^{151, 6}_1 c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ -p_755 ∨ b^{151, 6}_0 c in DIMACS: 20897 20898 20899 -755 -20900 0 20897 20898 20899 -755 -20901 0 20897 20898 20899 -755 20902 0 c 1+1 --> 2 c (-b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ b^{151, 5}_0 ∧ p_755) -> (-b^{151, 6}_2 ∧ b^{151, 6}_1 ∧ -b^{151, 6}_0) c in CNF: c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ -p_755 ∨ -b^{151, 6}_2 c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ -p_755 ∨ b^{151, 6}_1 c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ -p_755 ∨ -b^{151, 6}_0 c in DIMACS: 20897 20898 -20899 -755 -20900 0 20897 20898 -20899 -755 20901 0 20897 20898 -20899 -755 -20902 0 c 2+1 --> break c (-b^{151, 5}_2 ∧ b^{151, 5}_1 ∧ -b^{151, 5}_0 ∧ p_755) -> break c in CNF: c b^{151, 5}_2 ∨ -b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ -p_755 ∨ break c in DIMACS: 20897 -20898 20899 -755 1162 0 c 2-1 --> 1 c (-b^{151, 5}_2 ∧ b^{151, 5}_1 ∧ -b^{151, 5}_0 ∧ -p_755) -> (-b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ b^{151, 6}_0) c in CNF: c b^{151, 5}_2 ∨ -b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ p_755 ∨ -b^{151, 6}_2 c b^{151, 5}_2 ∨ -b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ p_755 ∨ -b^{151, 6}_1 c b^{151, 5}_2 ∨ -b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ p_755 ∨ b^{151, 6}_0 c in DIMACS: 20897 -20898 20899 755 -20900 0 20897 -20898 20899 755 -20901 0 20897 -20898 20899 755 20902 0 c 1-1 --> 0 c (-b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ b^{151, 5}_0 ∧ -p_755) -> (-b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ -b^{151, 6}_0) c in CNF: c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ p_755 ∨ -b^{151, 6}_2 c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ p_755 ∨ -b^{151, 6}_1 c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ p_755 ∨ -b^{151, 6}_0 c in DIMACS: 20897 20898 -20899 755 -20900 0 20897 20898 -20899 755 -20901 0 20897 20898 -20899 755 -20902 0 c 0-1 --> -1 c (-b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ -b^{151, 5}_0 ∧ -p_755) -> ( b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ b^{151, 6}_0) c in CNF: c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ p_755 ∨ b^{151, 6}_2 c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ p_755 ∨ -b^{151, 6}_1 c b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ p_755 ∨ b^{151, 6}_0 c in DIMACS: 20897 20898 20899 755 20900 0 20897 20898 20899 755 -20901 0 20897 20898 20899 755 20902 0 c -1-1 --> -2 c ( b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ b^{151, 5}_0 ∧ -p_755) -> ( b^{151, 6}_2 ∧ b^{151, 6}_1 ∧ -b^{151, 6}_0) c in CNF: c -b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ p_755 ∨ b^{151, 6}_2 c -b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ p_755 ∨ b^{151, 6}_1 c -b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ p_755 ∨ -b^{151, 6}_0 c in DIMACS: -20897 20898 -20899 755 20900 0 -20897 20898 -20899 755 20901 0 -20897 20898 -20899 755 -20902 0 c -2-1 --> break c ( b^{151, 5}_2 ∧ b^{151, 5}_1 ∧ -b^{151, 5}_0 ∧ -p_755) -> break c in CNF: c -b^{151, 5}_2 ∨ -b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ p_755 ∨ break c in DIMACS: -20897 -20898 20899 755 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{151, 5}_2 ∧ -b^{151, 5}_1 ∧ -b^{151, 5}_0 ∧ true) c in CNF: c -b^{151, 5}_2 ∨ b^{151, 5}_1 ∨ b^{151, 5}_0 ∨ false c in DIMACS: -20897 20898 20899 0 c 3 does not represent an automaton state. c -(-b^{151, 5}_2 ∧ b^{151, 5}_1 ∧ b^{151, 5}_0 ∧ true) c in CNF: c b^{151, 5}_2 ∨ -b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ false c in DIMACS: 20897 -20898 -20899 0 c -3 does not represent an automaton state. c -( b^{151, 5}_2 ∧ b^{151, 5}_1 ∧ b^{151, 5}_0 ∧ true) c in CNF: c -b^{151, 5}_2 ∨ -b^{151, 5}_1 ∨ -b^{151, 5}_0 ∨ false c in DIMACS: -20897 -20898 -20899 0 c i = 6 c -2+1 --> -1 c ( b^{151, 6}_2 ∧ b^{151, 6}_1 ∧ -b^{151, 6}_0 ∧ p_906) -> ( b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ b^{151, 7}_0) c in CNF: c -b^{151, 6}_2 ∨ -b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ -p_906 ∨ b^{151, 7}_2 c -b^{151, 6}_2 ∨ -b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ -p_906 ∨ -b^{151, 7}_1 c -b^{151, 6}_2 ∨ -b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ -p_906 ∨ b^{151, 7}_0 c in DIMACS: -20900 -20901 20902 -906 20903 0 -20900 -20901 20902 -906 -20904 0 -20900 -20901 20902 -906 20905 0 c -1+1 --> 0 c ( b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ b^{151, 6}_0 ∧ p_906) -> (-b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ -b^{151, 7}_0) c in CNF: c -b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ -p_906 ∨ -b^{151, 7}_2 c -b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ -p_906 ∨ -b^{151, 7}_1 c -b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ -p_906 ∨ -b^{151, 7}_0 c in DIMACS: -20900 20901 -20902 -906 -20903 0 -20900 20901 -20902 -906 -20904 0 -20900 20901 -20902 -906 -20905 0 c 0+1 --> 1 c (-b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ -b^{151, 6}_0 ∧ p_906) -> (-b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ b^{151, 7}_0) c in CNF: c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ -p_906 ∨ -b^{151, 7}_2 c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ -p_906 ∨ -b^{151, 7}_1 c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ -p_906 ∨ b^{151, 7}_0 c in DIMACS: 20900 20901 20902 -906 -20903 0 20900 20901 20902 -906 -20904 0 20900 20901 20902 -906 20905 0 c 1+1 --> 2 c (-b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ b^{151, 6}_0 ∧ p_906) -> (-b^{151, 7}_2 ∧ b^{151, 7}_1 ∧ -b^{151, 7}_0) c in CNF: c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ -p_906 ∨ -b^{151, 7}_2 c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ -p_906 ∨ b^{151, 7}_1 c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ -p_906 ∨ -b^{151, 7}_0 c in DIMACS: 20900 20901 -20902 -906 -20903 0 20900 20901 -20902 -906 20904 0 20900 20901 -20902 -906 -20905 0 c 2+1 --> break c (-b^{151, 6}_2 ∧ b^{151, 6}_1 ∧ -b^{151, 6}_0 ∧ p_906) -> break c in CNF: c b^{151, 6}_2 ∨ -b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ -p_906 ∨ break c in DIMACS: 20900 -20901 20902 -906 1162 0 c 2-1 --> 1 c (-b^{151, 6}_2 ∧ b^{151, 6}_1 ∧ -b^{151, 6}_0 ∧ -p_906) -> (-b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ b^{151, 7}_0) c in CNF: c b^{151, 6}_2 ∨ -b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ p_906 ∨ -b^{151, 7}_2 c b^{151, 6}_2 ∨ -b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ p_906 ∨ -b^{151, 7}_1 c b^{151, 6}_2 ∨ -b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ p_906 ∨ b^{151, 7}_0 c in DIMACS: 20900 -20901 20902 906 -20903 0 20900 -20901 20902 906 -20904 0 20900 -20901 20902 906 20905 0 c 1-1 --> 0 c (-b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ b^{151, 6}_0 ∧ -p_906) -> (-b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ -b^{151, 7}_0) c in CNF: c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ p_906 ∨ -b^{151, 7}_2 c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ p_906 ∨ -b^{151, 7}_1 c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ p_906 ∨ -b^{151, 7}_0 c in DIMACS: 20900 20901 -20902 906 -20903 0 20900 20901 -20902 906 -20904 0 20900 20901 -20902 906 -20905 0 c 0-1 --> -1 c (-b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ -b^{151, 6}_0 ∧ -p_906) -> ( b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ b^{151, 7}_0) c in CNF: c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ p_906 ∨ b^{151, 7}_2 c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ p_906 ∨ -b^{151, 7}_1 c b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ p_906 ∨ b^{151, 7}_0 c in DIMACS: 20900 20901 20902 906 20903 0 20900 20901 20902 906 -20904 0 20900 20901 20902 906 20905 0 c -1-1 --> -2 c ( b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ b^{151, 6}_0 ∧ -p_906) -> ( b^{151, 7}_2 ∧ b^{151, 7}_1 ∧ -b^{151, 7}_0) c in CNF: c -b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ p_906 ∨ b^{151, 7}_2 c -b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ p_906 ∨ b^{151, 7}_1 c -b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ p_906 ∨ -b^{151, 7}_0 c in DIMACS: -20900 20901 -20902 906 20903 0 -20900 20901 -20902 906 20904 0 -20900 20901 -20902 906 -20905 0 c -2-1 --> break c ( b^{151, 6}_2 ∧ b^{151, 6}_1 ∧ -b^{151, 6}_0 ∧ -p_906) -> break c in CNF: c -b^{151, 6}_2 ∨ -b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ p_906 ∨ break c in DIMACS: -20900 -20901 20902 906 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{151, 6}_2 ∧ -b^{151, 6}_1 ∧ -b^{151, 6}_0 ∧ true) c in CNF: c -b^{151, 6}_2 ∨ b^{151, 6}_1 ∨ b^{151, 6}_0 ∨ false c in DIMACS: -20900 20901 20902 0 c 3 does not represent an automaton state. c -(-b^{151, 6}_2 ∧ b^{151, 6}_1 ∧ b^{151, 6}_0 ∧ true) c in CNF: c b^{151, 6}_2 ∨ -b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ false c in DIMACS: 20900 -20901 -20902 0 c -3 does not represent an automaton state. c -( b^{151, 6}_2 ∧ b^{151, 6}_1 ∧ b^{151, 6}_0 ∧ true) c in CNF: c -b^{151, 6}_2 ∨ -b^{151, 6}_1 ∨ -b^{151, 6}_0 ∨ false c in DIMACS: -20900 -20901 -20902 0 c i = 7 c -2+1 --> -1 c ( b^{151, 7}_2 ∧ b^{151, 7}_1 ∧ -b^{151, 7}_0 ∧ p_1057) -> ( b^{151, 8}_2 ∧ -b^{151, 8}_1 ∧ b^{151, 8}_0) c in CNF: c -b^{151, 7}_2 ∨ -b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ -p_1057 ∨ b^{151, 8}_2 c -b^{151, 7}_2 ∨ -b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ -p_1057 ∨ -b^{151, 8}_1 c -b^{151, 7}_2 ∨ -b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ -p_1057 ∨ b^{151, 8}_0 c in DIMACS: -20903 -20904 20905 -1057 20906 0 -20903 -20904 20905 -1057 -20907 0 -20903 -20904 20905 -1057 20908 0 c -1+1 --> 0 c ( b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ b^{151, 7}_0 ∧ p_1057) -> (-b^{151, 8}_2 ∧ -b^{151, 8}_1 ∧ -b^{151, 8}_0) c in CNF: c -b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ -p_1057 ∨ -b^{151, 8}_2 c -b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ -p_1057 ∨ -b^{151, 8}_1 c -b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ -p_1057 ∨ -b^{151, 8}_0 c in DIMACS: -20903 20904 -20905 -1057 -20906 0 -20903 20904 -20905 -1057 -20907 0 -20903 20904 -20905 -1057 -20908 0 c 0+1 --> 1 c (-b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ -b^{151, 7}_0 ∧ p_1057) -> (-b^{151, 8}_2 ∧ -b^{151, 8}_1 ∧ b^{151, 8}_0) c in CNF: c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ -p_1057 ∨ -b^{151, 8}_2 c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ -p_1057 ∨ -b^{151, 8}_1 c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ -p_1057 ∨ b^{151, 8}_0 c in DIMACS: 20903 20904 20905 -1057 -20906 0 20903 20904 20905 -1057 -20907 0 20903 20904 20905 -1057 20908 0 c 1+1 --> 2 c (-b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ b^{151, 7}_0 ∧ p_1057) -> (-b^{151, 8}_2 ∧ b^{151, 8}_1 ∧ -b^{151, 8}_0) c in CNF: c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ -p_1057 ∨ -b^{151, 8}_2 c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ -p_1057 ∨ b^{151, 8}_1 c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ -p_1057 ∨ -b^{151, 8}_0 c in DIMACS: 20903 20904 -20905 -1057 -20906 0 20903 20904 -20905 -1057 20907 0 20903 20904 -20905 -1057 -20908 0 c 2+1 --> break c (-b^{151, 7}_2 ∧ b^{151, 7}_1 ∧ -b^{151, 7}_0 ∧ p_1057) -> break c in CNF: c b^{151, 7}_2 ∨ -b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ -p_1057 ∨ break c in DIMACS: 20903 -20904 20905 -1057 1162 0 c 2-1 --> 1 c (-b^{151, 7}_2 ∧ b^{151, 7}_1 ∧ -b^{151, 7}_0 ∧ -p_1057) -> (-b^{151, 8}_2 ∧ -b^{151, 8}_1 ∧ b^{151, 8}_0) c in CNF: c b^{151, 7}_2 ∨ -b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ p_1057 ∨ -b^{151, 8}_2 c b^{151, 7}_2 ∨ -b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ p_1057 ∨ -b^{151, 8}_1 c b^{151, 7}_2 ∨ -b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ p_1057 ∨ b^{151, 8}_0 c in DIMACS: 20903 -20904 20905 1057 -20906 0 20903 -20904 20905 1057 -20907 0 20903 -20904 20905 1057 20908 0 c 1-1 --> 0 c (-b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ b^{151, 7}_0 ∧ -p_1057) -> (-b^{151, 8}_2 ∧ -b^{151, 8}_1 ∧ -b^{151, 8}_0) c in CNF: c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ p_1057 ∨ -b^{151, 8}_2 c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ p_1057 ∨ -b^{151, 8}_1 c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ p_1057 ∨ -b^{151, 8}_0 c in DIMACS: 20903 20904 -20905 1057 -20906 0 20903 20904 -20905 1057 -20907 0 20903 20904 -20905 1057 -20908 0 c 0-1 --> -1 c (-b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ -b^{151, 7}_0 ∧ -p_1057) -> ( b^{151, 8}_2 ∧ -b^{151, 8}_1 ∧ b^{151, 8}_0) c in CNF: c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ p_1057 ∨ b^{151, 8}_2 c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ p_1057 ∨ -b^{151, 8}_1 c b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ p_1057 ∨ b^{151, 8}_0 c in DIMACS: 20903 20904 20905 1057 20906 0 20903 20904 20905 1057 -20907 0 20903 20904 20905 1057 20908 0 c -1-1 --> -2 c ( b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ b^{151, 7}_0 ∧ -p_1057) -> ( b^{151, 8}_2 ∧ b^{151, 8}_1 ∧ -b^{151, 8}_0) c in CNF: c -b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ p_1057 ∨ b^{151, 8}_2 c -b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ p_1057 ∨ b^{151, 8}_1 c -b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ p_1057 ∨ -b^{151, 8}_0 c in DIMACS: -20903 20904 -20905 1057 20906 0 -20903 20904 -20905 1057 20907 0 -20903 20904 -20905 1057 -20908 0 c -2-1 --> break c ( b^{151, 7}_2 ∧ b^{151, 7}_1 ∧ -b^{151, 7}_0 ∧ -p_1057) -> break c in CNF: c -b^{151, 7}_2 ∨ -b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ p_1057 ∨ break c in DIMACS: -20903 -20904 20905 1057 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{151, 7}_2 ∧ -b^{151, 7}_1 ∧ -b^{151, 7}_0 ∧ true) c in CNF: c -b^{151, 7}_2 ∨ b^{151, 7}_1 ∨ b^{151, 7}_0 ∨ false c in DIMACS: -20903 20904 20905 0 c 3 does not represent an automaton state. c -(-b^{151, 7}_2 ∧ b^{151, 7}_1 ∧ b^{151, 7}_0 ∧ true) c in CNF: c b^{151, 7}_2 ∨ -b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ false c in DIMACS: 20903 -20904 -20905 0 c -3 does not represent an automaton state. c -( b^{151, 7}_2 ∧ b^{151, 7}_1 ∧ b^{151, 7}_0 ∧ true) c in CNF: c -b^{151, 7}_2 ∨ -b^{151, 7}_1 ∨ -b^{151, 7}_0 ∨ false c in DIMACS: -20903 -20904 -20905 0 c INIT for k = 152 c -b^{152, 1}_2 c -b^{152, 1}_1 c -b^{152, 1}_0 c in DIMACS: -20909 0 -20910 0 -20911 0 c Transitions for k = 152 c i = 1 c -2+1 --> -1 c ( b^{152, 1}_2 ∧ b^{152, 1}_1 ∧ -b^{152, 1}_0 ∧ p_152) -> ( b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ b^{152, 2}_0) c in CNF: c -b^{152, 1}_2 ∨ -b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ -p_152 ∨ b^{152, 2}_2 c -b^{152, 1}_2 ∨ -b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ -p_152 ∨ -b^{152, 2}_1 c -b^{152, 1}_2 ∨ -b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ -p_152 ∨ b^{152, 2}_0 c in DIMACS: -20909 -20910 20911 -152 20912 0 -20909 -20910 20911 -152 -20913 0 -20909 -20910 20911 -152 20914 0 c -1+1 --> 0 c ( b^{152, 1}_2 ∧ -b^{152, 1}_1 ∧ b^{152, 1}_0 ∧ p_152) -> (-b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ -b^{152, 2}_0) c in CNF: c -b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ -p_152 ∨ -b^{152, 2}_2 c -b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ -p_152 ∨ -b^{152, 2}_1 c -b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ -p_152 ∨ -b^{152, 2}_0 c in DIMACS: -20909 20910 -20911 -152 -20912 0 -20909 20910 -20911 -152 -20913 0 -20909 20910 -20911 -152 -20914 0 c 0+1 --> 1 c (-b^{152, 1}_2 ∧ -b^{152, 1}_1 ∧ -b^{152, 1}_0 ∧ p_152) -> (-b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ b^{152, 2}_0) c in CNF: c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ -p_152 ∨ -b^{152, 2}_2 c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ -p_152 ∨ -b^{152, 2}_1 c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ -p_152 ∨ b^{152, 2}_0 c in DIMACS: 20909 20910 20911 -152 -20912 0 20909 20910 20911 -152 -20913 0 20909 20910 20911 -152 20914 0 c 1+1 --> 2 c (-b^{152, 1}_2 ∧ -b^{152, 1}_1 ∧ b^{152, 1}_0 ∧ p_152) -> (-b^{152, 2}_2 ∧ b^{152, 2}_1 ∧ -b^{152, 2}_0) c in CNF: c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ -p_152 ∨ -b^{152, 2}_2 c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ -p_152 ∨ b^{152, 2}_1 c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ -p_152 ∨ -b^{152, 2}_0 c in DIMACS: 20909 20910 -20911 -152 -20912 0 20909 20910 -20911 -152 20913 0 20909 20910 -20911 -152 -20914 0 c 2+1 --> break c (-b^{152, 1}_2 ∧ b^{152, 1}_1 ∧ -b^{152, 1}_0 ∧ p_152) -> break c in CNF: c b^{152, 1}_2 ∨ -b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ -p_152 ∨ break c in DIMACS: 20909 -20910 20911 -152 1162 0 c 2-1 --> 1 c (-b^{152, 1}_2 ∧ b^{152, 1}_1 ∧ -b^{152, 1}_0 ∧ -p_152) -> (-b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ b^{152, 2}_0) c in CNF: c b^{152, 1}_2 ∨ -b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ p_152 ∨ -b^{152, 2}_2 c b^{152, 1}_2 ∨ -b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ p_152 ∨ -b^{152, 2}_1 c b^{152, 1}_2 ∨ -b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ p_152 ∨ b^{152, 2}_0 c in DIMACS: 20909 -20910 20911 152 -20912 0 20909 -20910 20911 152 -20913 0 20909 -20910 20911 152 20914 0 c 1-1 --> 0 c (-b^{152, 1}_2 ∧ -b^{152, 1}_1 ∧ b^{152, 1}_0 ∧ -p_152) -> (-b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ -b^{152, 2}_0) c in CNF: c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ p_152 ∨ -b^{152, 2}_2 c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ p_152 ∨ -b^{152, 2}_1 c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ p_152 ∨ -b^{152, 2}_0 c in DIMACS: 20909 20910 -20911 152 -20912 0 20909 20910 -20911 152 -20913 0 20909 20910 -20911 152 -20914 0 c 0-1 --> -1 c (-b^{152, 1}_2 ∧ -b^{152, 1}_1 ∧ -b^{152, 1}_0 ∧ -p_152) -> ( b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ b^{152, 2}_0) c in CNF: c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ p_152 ∨ b^{152, 2}_2 c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ p_152 ∨ -b^{152, 2}_1 c b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ p_152 ∨ b^{152, 2}_0 c in DIMACS: 20909 20910 20911 152 20912 0 20909 20910 20911 152 -20913 0 20909 20910 20911 152 20914 0 c -1-1 --> -2 c ( b^{152, 1}_2 ∧ -b^{152, 1}_1 ∧ b^{152, 1}_0 ∧ -p_152) -> ( b^{152, 2}_2 ∧ b^{152, 2}_1 ∧ -b^{152, 2}_0) c in CNF: c -b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ p_152 ∨ b^{152, 2}_2 c -b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ p_152 ∨ b^{152, 2}_1 c -b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ p_152 ∨ -b^{152, 2}_0 c in DIMACS: -20909 20910 -20911 152 20912 0 -20909 20910 -20911 152 20913 0 -20909 20910 -20911 152 -20914 0 c -2-1 --> break c ( b^{152, 1}_2 ∧ b^{152, 1}_1 ∧ -b^{152, 1}_0 ∧ -p_152) -> break c in CNF: c -b^{152, 1}_2 ∨ -b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ p_152 ∨ break c in DIMACS: -20909 -20910 20911 152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{152, 1}_2 ∧ -b^{152, 1}_1 ∧ -b^{152, 1}_0 ∧ true) c in CNF: c -b^{152, 1}_2 ∨ b^{152, 1}_1 ∨ b^{152, 1}_0 ∨ false c in DIMACS: -20909 20910 20911 0 c 3 does not represent an automaton state. c -(-b^{152, 1}_2 ∧ b^{152, 1}_1 ∧ b^{152, 1}_0 ∧ true) c in CNF: c b^{152, 1}_2 ∨ -b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ false c in DIMACS: 20909 -20910 -20911 0 c -3 does not represent an automaton state. c -( b^{152, 1}_2 ∧ b^{152, 1}_1 ∧ b^{152, 1}_0 ∧ true) c in CNF: c -b^{152, 1}_2 ∨ -b^{152, 1}_1 ∨ -b^{152, 1}_0 ∨ false c in DIMACS: -20909 -20910 -20911 0 c i = 2 c -2+1 --> -1 c ( b^{152, 2}_2 ∧ b^{152, 2}_1 ∧ -b^{152, 2}_0 ∧ p_304) -> ( b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ b^{152, 3}_0) c in CNF: c -b^{152, 2}_2 ∨ -b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ -p_304 ∨ b^{152, 3}_2 c -b^{152, 2}_2 ∨ -b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ -p_304 ∨ -b^{152, 3}_1 c -b^{152, 2}_2 ∨ -b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ -p_304 ∨ b^{152, 3}_0 c in DIMACS: -20912 -20913 20914 -304 20915 0 -20912 -20913 20914 -304 -20916 0 -20912 -20913 20914 -304 20917 0 c -1+1 --> 0 c ( b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ b^{152, 2}_0 ∧ p_304) -> (-b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ -b^{152, 3}_0) c in CNF: c -b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ -p_304 ∨ -b^{152, 3}_2 c -b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ -p_304 ∨ -b^{152, 3}_1 c -b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ -p_304 ∨ -b^{152, 3}_0 c in DIMACS: -20912 20913 -20914 -304 -20915 0 -20912 20913 -20914 -304 -20916 0 -20912 20913 -20914 -304 -20917 0 c 0+1 --> 1 c (-b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ -b^{152, 2}_0 ∧ p_304) -> (-b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ b^{152, 3}_0) c in CNF: c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ -p_304 ∨ -b^{152, 3}_2 c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ -p_304 ∨ -b^{152, 3}_1 c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ -p_304 ∨ b^{152, 3}_0 c in DIMACS: 20912 20913 20914 -304 -20915 0 20912 20913 20914 -304 -20916 0 20912 20913 20914 -304 20917 0 c 1+1 --> 2 c (-b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ b^{152, 2}_0 ∧ p_304) -> (-b^{152, 3}_2 ∧ b^{152, 3}_1 ∧ -b^{152, 3}_0) c in CNF: c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ -p_304 ∨ -b^{152, 3}_2 c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ -p_304 ∨ b^{152, 3}_1 c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ -p_304 ∨ -b^{152, 3}_0 c in DIMACS: 20912 20913 -20914 -304 -20915 0 20912 20913 -20914 -304 20916 0 20912 20913 -20914 -304 -20917 0 c 2+1 --> break c (-b^{152, 2}_2 ∧ b^{152, 2}_1 ∧ -b^{152, 2}_0 ∧ p_304) -> break c in CNF: c b^{152, 2}_2 ∨ -b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ -p_304 ∨ break c in DIMACS: 20912 -20913 20914 -304 1162 0 c 2-1 --> 1 c (-b^{152, 2}_2 ∧ b^{152, 2}_1 ∧ -b^{152, 2}_0 ∧ -p_304) -> (-b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ b^{152, 3}_0) c in CNF: c b^{152, 2}_2 ∨ -b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ p_304 ∨ -b^{152, 3}_2 c b^{152, 2}_2 ∨ -b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ p_304 ∨ -b^{152, 3}_1 c b^{152, 2}_2 ∨ -b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ p_304 ∨ b^{152, 3}_0 c in DIMACS: 20912 -20913 20914 304 -20915 0 20912 -20913 20914 304 -20916 0 20912 -20913 20914 304 20917 0 c 1-1 --> 0 c (-b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ b^{152, 2}_0 ∧ -p_304) -> (-b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ -b^{152, 3}_0) c in CNF: c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ p_304 ∨ -b^{152, 3}_2 c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ p_304 ∨ -b^{152, 3}_1 c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ p_304 ∨ -b^{152, 3}_0 c in DIMACS: 20912 20913 -20914 304 -20915 0 20912 20913 -20914 304 -20916 0 20912 20913 -20914 304 -20917 0 c 0-1 --> -1 c (-b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ -b^{152, 2}_0 ∧ -p_304) -> ( b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ b^{152, 3}_0) c in CNF: c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ p_304 ∨ b^{152, 3}_2 c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ p_304 ∨ -b^{152, 3}_1 c b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ p_304 ∨ b^{152, 3}_0 c in DIMACS: 20912 20913 20914 304 20915 0 20912 20913 20914 304 -20916 0 20912 20913 20914 304 20917 0 c -1-1 --> -2 c ( b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ b^{152, 2}_0 ∧ -p_304) -> ( b^{152, 3}_2 ∧ b^{152, 3}_1 ∧ -b^{152, 3}_0) c in CNF: c -b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ p_304 ∨ b^{152, 3}_2 c -b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ p_304 ∨ b^{152, 3}_1 c -b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ p_304 ∨ -b^{152, 3}_0 c in DIMACS: -20912 20913 -20914 304 20915 0 -20912 20913 -20914 304 20916 0 -20912 20913 -20914 304 -20917 0 c -2-1 --> break c ( b^{152, 2}_2 ∧ b^{152, 2}_1 ∧ -b^{152, 2}_0 ∧ -p_304) -> break c in CNF: c -b^{152, 2}_2 ∨ -b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ p_304 ∨ break c in DIMACS: -20912 -20913 20914 304 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{152, 2}_2 ∧ -b^{152, 2}_1 ∧ -b^{152, 2}_0 ∧ true) c in CNF: c -b^{152, 2}_2 ∨ b^{152, 2}_1 ∨ b^{152, 2}_0 ∨ false c in DIMACS: -20912 20913 20914 0 c 3 does not represent an automaton state. c -(-b^{152, 2}_2 ∧ b^{152, 2}_1 ∧ b^{152, 2}_0 ∧ true) c in CNF: c b^{152, 2}_2 ∨ -b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ false c in DIMACS: 20912 -20913 -20914 0 c -3 does not represent an automaton state. c -( b^{152, 2}_2 ∧ b^{152, 2}_1 ∧ b^{152, 2}_0 ∧ true) c in CNF: c -b^{152, 2}_2 ∨ -b^{152, 2}_1 ∨ -b^{152, 2}_0 ∨ false c in DIMACS: -20912 -20913 -20914 0 c i = 3 c -2+1 --> -1 c ( b^{152, 3}_2 ∧ b^{152, 3}_1 ∧ -b^{152, 3}_0 ∧ p_456) -> ( b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ b^{152, 4}_0) c in CNF: c -b^{152, 3}_2 ∨ -b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ -p_456 ∨ b^{152, 4}_2 c -b^{152, 3}_2 ∨ -b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ -p_456 ∨ -b^{152, 4}_1 c -b^{152, 3}_2 ∨ -b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ -p_456 ∨ b^{152, 4}_0 c in DIMACS: -20915 -20916 20917 -456 20918 0 -20915 -20916 20917 -456 -20919 0 -20915 -20916 20917 -456 20920 0 c -1+1 --> 0 c ( b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ b^{152, 3}_0 ∧ p_456) -> (-b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ -b^{152, 4}_0) c in CNF: c -b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ -p_456 ∨ -b^{152, 4}_2 c -b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ -p_456 ∨ -b^{152, 4}_1 c -b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ -p_456 ∨ -b^{152, 4}_0 c in DIMACS: -20915 20916 -20917 -456 -20918 0 -20915 20916 -20917 -456 -20919 0 -20915 20916 -20917 -456 -20920 0 c 0+1 --> 1 c (-b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ -b^{152, 3}_0 ∧ p_456) -> (-b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ b^{152, 4}_0) c in CNF: c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ -p_456 ∨ -b^{152, 4}_2 c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ -p_456 ∨ -b^{152, 4}_1 c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ -p_456 ∨ b^{152, 4}_0 c in DIMACS: 20915 20916 20917 -456 -20918 0 20915 20916 20917 -456 -20919 0 20915 20916 20917 -456 20920 0 c 1+1 --> 2 c (-b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ b^{152, 3}_0 ∧ p_456) -> (-b^{152, 4}_2 ∧ b^{152, 4}_1 ∧ -b^{152, 4}_0) c in CNF: c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ -p_456 ∨ -b^{152, 4}_2 c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ -p_456 ∨ b^{152, 4}_1 c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ -p_456 ∨ -b^{152, 4}_0 c in DIMACS: 20915 20916 -20917 -456 -20918 0 20915 20916 -20917 -456 20919 0 20915 20916 -20917 -456 -20920 0 c 2+1 --> break c (-b^{152, 3}_2 ∧ b^{152, 3}_1 ∧ -b^{152, 3}_0 ∧ p_456) -> break c in CNF: c b^{152, 3}_2 ∨ -b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ -p_456 ∨ break c in DIMACS: 20915 -20916 20917 -456 1162 0 c 2-1 --> 1 c (-b^{152, 3}_2 ∧ b^{152, 3}_1 ∧ -b^{152, 3}_0 ∧ -p_456) -> (-b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ b^{152, 4}_0) c in CNF: c b^{152, 3}_2 ∨ -b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ p_456 ∨ -b^{152, 4}_2 c b^{152, 3}_2 ∨ -b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ p_456 ∨ -b^{152, 4}_1 c b^{152, 3}_2 ∨ -b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ p_456 ∨ b^{152, 4}_0 c in DIMACS: 20915 -20916 20917 456 -20918 0 20915 -20916 20917 456 -20919 0 20915 -20916 20917 456 20920 0 c 1-1 --> 0 c (-b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ b^{152, 3}_0 ∧ -p_456) -> (-b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ -b^{152, 4}_0) c in CNF: c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ p_456 ∨ -b^{152, 4}_2 c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ p_456 ∨ -b^{152, 4}_1 c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ p_456 ∨ -b^{152, 4}_0 c in DIMACS: 20915 20916 -20917 456 -20918 0 20915 20916 -20917 456 -20919 0 20915 20916 -20917 456 -20920 0 c 0-1 --> -1 c (-b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ -b^{152, 3}_0 ∧ -p_456) -> ( b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ b^{152, 4}_0) c in CNF: c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ p_456 ∨ b^{152, 4}_2 c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ p_456 ∨ -b^{152, 4}_1 c b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ p_456 ∨ b^{152, 4}_0 c in DIMACS: 20915 20916 20917 456 20918 0 20915 20916 20917 456 -20919 0 20915 20916 20917 456 20920 0 c -1-1 --> -2 c ( b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ b^{152, 3}_0 ∧ -p_456) -> ( b^{152, 4}_2 ∧ b^{152, 4}_1 ∧ -b^{152, 4}_0) c in CNF: c -b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ p_456 ∨ b^{152, 4}_2 c -b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ p_456 ∨ b^{152, 4}_1 c -b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ p_456 ∨ -b^{152, 4}_0 c in DIMACS: -20915 20916 -20917 456 20918 0 -20915 20916 -20917 456 20919 0 -20915 20916 -20917 456 -20920 0 c -2-1 --> break c ( b^{152, 3}_2 ∧ b^{152, 3}_1 ∧ -b^{152, 3}_0 ∧ -p_456) -> break c in CNF: c -b^{152, 3}_2 ∨ -b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ p_456 ∨ break c in DIMACS: -20915 -20916 20917 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{152, 3}_2 ∧ -b^{152, 3}_1 ∧ -b^{152, 3}_0 ∧ true) c in CNF: c -b^{152, 3}_2 ∨ b^{152, 3}_1 ∨ b^{152, 3}_0 ∨ false c in DIMACS: -20915 20916 20917 0 c 3 does not represent an automaton state. c -(-b^{152, 3}_2 ∧ b^{152, 3}_1 ∧ b^{152, 3}_0 ∧ true) c in CNF: c b^{152, 3}_2 ∨ -b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ false c in DIMACS: 20915 -20916 -20917 0 c -3 does not represent an automaton state. c -( b^{152, 3}_2 ∧ b^{152, 3}_1 ∧ b^{152, 3}_0 ∧ true) c in CNF: c -b^{152, 3}_2 ∨ -b^{152, 3}_1 ∨ -b^{152, 3}_0 ∨ false c in DIMACS: -20915 -20916 -20917 0 c i = 4 c -2+1 --> -1 c ( b^{152, 4}_2 ∧ b^{152, 4}_1 ∧ -b^{152, 4}_0 ∧ p_608) -> ( b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ b^{152, 5}_0) c in CNF: c -b^{152, 4}_2 ∨ -b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ -p_608 ∨ b^{152, 5}_2 c -b^{152, 4}_2 ∨ -b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ -p_608 ∨ -b^{152, 5}_1 c -b^{152, 4}_2 ∨ -b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ -p_608 ∨ b^{152, 5}_0 c in DIMACS: -20918 -20919 20920 -608 20921 0 -20918 -20919 20920 -608 -20922 0 -20918 -20919 20920 -608 20923 0 c -1+1 --> 0 c ( b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ b^{152, 4}_0 ∧ p_608) -> (-b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ -b^{152, 5}_0) c in CNF: c -b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ -p_608 ∨ -b^{152, 5}_2 c -b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ -p_608 ∨ -b^{152, 5}_1 c -b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ -p_608 ∨ -b^{152, 5}_0 c in DIMACS: -20918 20919 -20920 -608 -20921 0 -20918 20919 -20920 -608 -20922 0 -20918 20919 -20920 -608 -20923 0 c 0+1 --> 1 c (-b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ -b^{152, 4}_0 ∧ p_608) -> (-b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ b^{152, 5}_0) c in CNF: c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ -p_608 ∨ -b^{152, 5}_2 c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ -p_608 ∨ -b^{152, 5}_1 c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ -p_608 ∨ b^{152, 5}_0 c in DIMACS: 20918 20919 20920 -608 -20921 0 20918 20919 20920 -608 -20922 0 20918 20919 20920 -608 20923 0 c 1+1 --> 2 c (-b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ b^{152, 4}_0 ∧ p_608) -> (-b^{152, 5}_2 ∧ b^{152, 5}_1 ∧ -b^{152, 5}_0) c in CNF: c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ -p_608 ∨ -b^{152, 5}_2 c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ -p_608 ∨ b^{152, 5}_1 c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ -p_608 ∨ -b^{152, 5}_0 c in DIMACS: 20918 20919 -20920 -608 -20921 0 20918 20919 -20920 -608 20922 0 20918 20919 -20920 -608 -20923 0 c 2+1 --> break c (-b^{152, 4}_2 ∧ b^{152, 4}_1 ∧ -b^{152, 4}_0 ∧ p_608) -> break c in CNF: c b^{152, 4}_2 ∨ -b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ -p_608 ∨ break c in DIMACS: 20918 -20919 20920 -608 1162 0 c 2-1 --> 1 c (-b^{152, 4}_2 ∧ b^{152, 4}_1 ∧ -b^{152, 4}_0 ∧ -p_608) -> (-b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ b^{152, 5}_0) c in CNF: c b^{152, 4}_2 ∨ -b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ p_608 ∨ -b^{152, 5}_2 c b^{152, 4}_2 ∨ -b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ p_608 ∨ -b^{152, 5}_1 c b^{152, 4}_2 ∨ -b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ p_608 ∨ b^{152, 5}_0 c in DIMACS: 20918 -20919 20920 608 -20921 0 20918 -20919 20920 608 -20922 0 20918 -20919 20920 608 20923 0 c 1-1 --> 0 c (-b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ b^{152, 4}_0 ∧ -p_608) -> (-b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ -b^{152, 5}_0) c in CNF: c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ p_608 ∨ -b^{152, 5}_2 c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ p_608 ∨ -b^{152, 5}_1 c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ p_608 ∨ -b^{152, 5}_0 c in DIMACS: 20918 20919 -20920 608 -20921 0 20918 20919 -20920 608 -20922 0 20918 20919 -20920 608 -20923 0 c 0-1 --> -1 c (-b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ -b^{152, 4}_0 ∧ -p_608) -> ( b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ b^{152, 5}_0) c in CNF: c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ p_608 ∨ b^{152, 5}_2 c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ p_608 ∨ -b^{152, 5}_1 c b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ p_608 ∨ b^{152, 5}_0 c in DIMACS: 20918 20919 20920 608 20921 0 20918 20919 20920 608 -20922 0 20918 20919 20920 608 20923 0 c -1-1 --> -2 c ( b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ b^{152, 4}_0 ∧ -p_608) -> ( b^{152, 5}_2 ∧ b^{152, 5}_1 ∧ -b^{152, 5}_0) c in CNF: c -b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ p_608 ∨ b^{152, 5}_2 c -b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ p_608 ∨ b^{152, 5}_1 c -b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ p_608 ∨ -b^{152, 5}_0 c in DIMACS: -20918 20919 -20920 608 20921 0 -20918 20919 -20920 608 20922 0 -20918 20919 -20920 608 -20923 0 c -2-1 --> break c ( b^{152, 4}_2 ∧ b^{152, 4}_1 ∧ -b^{152, 4}_0 ∧ -p_608) -> break c in CNF: c -b^{152, 4}_2 ∨ -b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ p_608 ∨ break c in DIMACS: -20918 -20919 20920 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{152, 4}_2 ∧ -b^{152, 4}_1 ∧ -b^{152, 4}_0 ∧ true) c in CNF: c -b^{152, 4}_2 ∨ b^{152, 4}_1 ∨ b^{152, 4}_0 ∨ false c in DIMACS: -20918 20919 20920 0 c 3 does not represent an automaton state. c -(-b^{152, 4}_2 ∧ b^{152, 4}_1 ∧ b^{152, 4}_0 ∧ true) c in CNF: c b^{152, 4}_2 ∨ -b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ false c in DIMACS: 20918 -20919 -20920 0 c -3 does not represent an automaton state. c -( b^{152, 4}_2 ∧ b^{152, 4}_1 ∧ b^{152, 4}_0 ∧ true) c in CNF: c -b^{152, 4}_2 ∨ -b^{152, 4}_1 ∨ -b^{152, 4}_0 ∨ false c in DIMACS: -20918 -20919 -20920 0 c i = 5 c -2+1 --> -1 c ( b^{152, 5}_2 ∧ b^{152, 5}_1 ∧ -b^{152, 5}_0 ∧ p_760) -> ( b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ b^{152, 6}_0) c in CNF: c -b^{152, 5}_2 ∨ -b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ -p_760 ∨ b^{152, 6}_2 c -b^{152, 5}_2 ∨ -b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ -p_760 ∨ -b^{152, 6}_1 c -b^{152, 5}_2 ∨ -b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ -p_760 ∨ b^{152, 6}_0 c in DIMACS: -20921 -20922 20923 -760 20924 0 -20921 -20922 20923 -760 -20925 0 -20921 -20922 20923 -760 20926 0 c -1+1 --> 0 c ( b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ b^{152, 5}_0 ∧ p_760) -> (-b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ -b^{152, 6}_0) c in CNF: c -b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ -p_760 ∨ -b^{152, 6}_2 c -b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ -p_760 ∨ -b^{152, 6}_1 c -b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ -p_760 ∨ -b^{152, 6}_0 c in DIMACS: -20921 20922 -20923 -760 -20924 0 -20921 20922 -20923 -760 -20925 0 -20921 20922 -20923 -760 -20926 0 c 0+1 --> 1 c (-b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ -b^{152, 5}_0 ∧ p_760) -> (-b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ b^{152, 6}_0) c in CNF: c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ -p_760 ∨ -b^{152, 6}_2 c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ -p_760 ∨ -b^{152, 6}_1 c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ -p_760 ∨ b^{152, 6}_0 c in DIMACS: 20921 20922 20923 -760 -20924 0 20921 20922 20923 -760 -20925 0 20921 20922 20923 -760 20926 0 c 1+1 --> 2 c (-b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ b^{152, 5}_0 ∧ p_760) -> (-b^{152, 6}_2 ∧ b^{152, 6}_1 ∧ -b^{152, 6}_0) c in CNF: c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ -p_760 ∨ -b^{152, 6}_2 c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ -p_760 ∨ b^{152, 6}_1 c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ -p_760 ∨ -b^{152, 6}_0 c in DIMACS: 20921 20922 -20923 -760 -20924 0 20921 20922 -20923 -760 20925 0 20921 20922 -20923 -760 -20926 0 c 2+1 --> break c (-b^{152, 5}_2 ∧ b^{152, 5}_1 ∧ -b^{152, 5}_0 ∧ p_760) -> break c in CNF: c b^{152, 5}_2 ∨ -b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ -p_760 ∨ break c in DIMACS: 20921 -20922 20923 -760 1162 0 c 2-1 --> 1 c (-b^{152, 5}_2 ∧ b^{152, 5}_1 ∧ -b^{152, 5}_0 ∧ -p_760) -> (-b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ b^{152, 6}_0) c in CNF: c b^{152, 5}_2 ∨ -b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ p_760 ∨ -b^{152, 6}_2 c b^{152, 5}_2 ∨ -b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ p_760 ∨ -b^{152, 6}_1 c b^{152, 5}_2 ∨ -b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ p_760 ∨ b^{152, 6}_0 c in DIMACS: 20921 -20922 20923 760 -20924 0 20921 -20922 20923 760 -20925 0 20921 -20922 20923 760 20926 0 c 1-1 --> 0 c (-b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ b^{152, 5}_0 ∧ -p_760) -> (-b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ -b^{152, 6}_0) c in CNF: c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ p_760 ∨ -b^{152, 6}_2 c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ p_760 ∨ -b^{152, 6}_1 c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ p_760 ∨ -b^{152, 6}_0 c in DIMACS: 20921 20922 -20923 760 -20924 0 20921 20922 -20923 760 -20925 0 20921 20922 -20923 760 -20926 0 c 0-1 --> -1 c (-b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ -b^{152, 5}_0 ∧ -p_760) -> ( b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ b^{152, 6}_0) c in CNF: c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ p_760 ∨ b^{152, 6}_2 c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ p_760 ∨ -b^{152, 6}_1 c b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ p_760 ∨ b^{152, 6}_0 c in DIMACS: 20921 20922 20923 760 20924 0 20921 20922 20923 760 -20925 0 20921 20922 20923 760 20926 0 c -1-1 --> -2 c ( b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ b^{152, 5}_0 ∧ -p_760) -> ( b^{152, 6}_2 ∧ b^{152, 6}_1 ∧ -b^{152, 6}_0) c in CNF: c -b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ p_760 ∨ b^{152, 6}_2 c -b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ p_760 ∨ b^{152, 6}_1 c -b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ p_760 ∨ -b^{152, 6}_0 c in DIMACS: -20921 20922 -20923 760 20924 0 -20921 20922 -20923 760 20925 0 -20921 20922 -20923 760 -20926 0 c -2-1 --> break c ( b^{152, 5}_2 ∧ b^{152, 5}_1 ∧ -b^{152, 5}_0 ∧ -p_760) -> break c in CNF: c -b^{152, 5}_2 ∨ -b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ p_760 ∨ break c in DIMACS: -20921 -20922 20923 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{152, 5}_2 ∧ -b^{152, 5}_1 ∧ -b^{152, 5}_0 ∧ true) c in CNF: c -b^{152, 5}_2 ∨ b^{152, 5}_1 ∨ b^{152, 5}_0 ∨ false c in DIMACS: -20921 20922 20923 0 c 3 does not represent an automaton state. c -(-b^{152, 5}_2 ∧ b^{152, 5}_1 ∧ b^{152, 5}_0 ∧ true) c in CNF: c b^{152, 5}_2 ∨ -b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ false c in DIMACS: 20921 -20922 -20923 0 c -3 does not represent an automaton state. c -( b^{152, 5}_2 ∧ b^{152, 5}_1 ∧ b^{152, 5}_0 ∧ true) c in CNF: c -b^{152, 5}_2 ∨ -b^{152, 5}_1 ∨ -b^{152, 5}_0 ∨ false c in DIMACS: -20921 -20922 -20923 0 c i = 6 c -2+1 --> -1 c ( b^{152, 6}_2 ∧ b^{152, 6}_1 ∧ -b^{152, 6}_0 ∧ p_912) -> ( b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ b^{152, 7}_0) c in CNF: c -b^{152, 6}_2 ∨ -b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ -p_912 ∨ b^{152, 7}_2 c -b^{152, 6}_2 ∨ -b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ -p_912 ∨ -b^{152, 7}_1 c -b^{152, 6}_2 ∨ -b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ -p_912 ∨ b^{152, 7}_0 c in DIMACS: -20924 -20925 20926 -912 20927 0 -20924 -20925 20926 -912 -20928 0 -20924 -20925 20926 -912 20929 0 c -1+1 --> 0 c ( b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ b^{152, 6}_0 ∧ p_912) -> (-b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ -b^{152, 7}_0) c in CNF: c -b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ -p_912 ∨ -b^{152, 7}_2 c -b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ -p_912 ∨ -b^{152, 7}_1 c -b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ -p_912 ∨ -b^{152, 7}_0 c in DIMACS: -20924 20925 -20926 -912 -20927 0 -20924 20925 -20926 -912 -20928 0 -20924 20925 -20926 -912 -20929 0 c 0+1 --> 1 c (-b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ -b^{152, 6}_0 ∧ p_912) -> (-b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ b^{152, 7}_0) c in CNF: c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ -p_912 ∨ -b^{152, 7}_2 c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ -p_912 ∨ -b^{152, 7}_1 c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ -p_912 ∨ b^{152, 7}_0 c in DIMACS: 20924 20925 20926 -912 -20927 0 20924 20925 20926 -912 -20928 0 20924 20925 20926 -912 20929 0 c 1+1 --> 2 c (-b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ b^{152, 6}_0 ∧ p_912) -> (-b^{152, 7}_2 ∧ b^{152, 7}_1 ∧ -b^{152, 7}_0) c in CNF: c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ -p_912 ∨ -b^{152, 7}_2 c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ -p_912 ∨ b^{152, 7}_1 c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ -p_912 ∨ -b^{152, 7}_0 c in DIMACS: 20924 20925 -20926 -912 -20927 0 20924 20925 -20926 -912 20928 0 20924 20925 -20926 -912 -20929 0 c 2+1 --> break c (-b^{152, 6}_2 ∧ b^{152, 6}_1 ∧ -b^{152, 6}_0 ∧ p_912) -> break c in CNF: c b^{152, 6}_2 ∨ -b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ -p_912 ∨ break c in DIMACS: 20924 -20925 20926 -912 1162 0 c 2-1 --> 1 c (-b^{152, 6}_2 ∧ b^{152, 6}_1 ∧ -b^{152, 6}_0 ∧ -p_912) -> (-b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ b^{152, 7}_0) c in CNF: c b^{152, 6}_2 ∨ -b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ p_912 ∨ -b^{152, 7}_2 c b^{152, 6}_2 ∨ -b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ p_912 ∨ -b^{152, 7}_1 c b^{152, 6}_2 ∨ -b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ p_912 ∨ b^{152, 7}_0 c in DIMACS: 20924 -20925 20926 912 -20927 0 20924 -20925 20926 912 -20928 0 20924 -20925 20926 912 20929 0 c 1-1 --> 0 c (-b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ b^{152, 6}_0 ∧ -p_912) -> (-b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ -b^{152, 7}_0) c in CNF: c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ p_912 ∨ -b^{152, 7}_2 c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ p_912 ∨ -b^{152, 7}_1 c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ p_912 ∨ -b^{152, 7}_0 c in DIMACS: 20924 20925 -20926 912 -20927 0 20924 20925 -20926 912 -20928 0 20924 20925 -20926 912 -20929 0 c 0-1 --> -1 c (-b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ -b^{152, 6}_0 ∧ -p_912) -> ( b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ b^{152, 7}_0) c in CNF: c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ p_912 ∨ b^{152, 7}_2 c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ p_912 ∨ -b^{152, 7}_1 c b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ p_912 ∨ b^{152, 7}_0 c in DIMACS: 20924 20925 20926 912 20927 0 20924 20925 20926 912 -20928 0 20924 20925 20926 912 20929 0 c -1-1 --> -2 c ( b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ b^{152, 6}_0 ∧ -p_912) -> ( b^{152, 7}_2 ∧ b^{152, 7}_1 ∧ -b^{152, 7}_0) c in CNF: c -b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ p_912 ∨ b^{152, 7}_2 c -b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ p_912 ∨ b^{152, 7}_1 c -b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ p_912 ∨ -b^{152, 7}_0 c in DIMACS: -20924 20925 -20926 912 20927 0 -20924 20925 -20926 912 20928 0 -20924 20925 -20926 912 -20929 0 c -2-1 --> break c ( b^{152, 6}_2 ∧ b^{152, 6}_1 ∧ -b^{152, 6}_0 ∧ -p_912) -> break c in CNF: c -b^{152, 6}_2 ∨ -b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ p_912 ∨ break c in DIMACS: -20924 -20925 20926 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{152, 6}_2 ∧ -b^{152, 6}_1 ∧ -b^{152, 6}_0 ∧ true) c in CNF: c -b^{152, 6}_2 ∨ b^{152, 6}_1 ∨ b^{152, 6}_0 ∨ false c in DIMACS: -20924 20925 20926 0 c 3 does not represent an automaton state. c -(-b^{152, 6}_2 ∧ b^{152, 6}_1 ∧ b^{152, 6}_0 ∧ true) c in CNF: c b^{152, 6}_2 ∨ -b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ false c in DIMACS: 20924 -20925 -20926 0 c -3 does not represent an automaton state. c -( b^{152, 6}_2 ∧ b^{152, 6}_1 ∧ b^{152, 6}_0 ∧ true) c in CNF: c -b^{152, 6}_2 ∨ -b^{152, 6}_1 ∨ -b^{152, 6}_0 ∨ false c in DIMACS: -20924 -20925 -20926 0 c i = 7 c -2+1 --> -1 c ( b^{152, 7}_2 ∧ b^{152, 7}_1 ∧ -b^{152, 7}_0 ∧ p_1064) -> ( b^{152, 8}_2 ∧ -b^{152, 8}_1 ∧ b^{152, 8}_0) c in CNF: c -b^{152, 7}_2 ∨ -b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ -p_1064 ∨ b^{152, 8}_2 c -b^{152, 7}_2 ∨ -b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ -p_1064 ∨ -b^{152, 8}_1 c -b^{152, 7}_2 ∨ -b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ -p_1064 ∨ b^{152, 8}_0 c in DIMACS: -20927 -20928 20929 -1064 20930 0 -20927 -20928 20929 -1064 -20931 0 -20927 -20928 20929 -1064 20932 0 c -1+1 --> 0 c ( b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ b^{152, 7}_0 ∧ p_1064) -> (-b^{152, 8}_2 ∧ -b^{152, 8}_1 ∧ -b^{152, 8}_0) c in CNF: c -b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ -p_1064 ∨ -b^{152, 8}_2 c -b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ -p_1064 ∨ -b^{152, 8}_1 c -b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ -p_1064 ∨ -b^{152, 8}_0 c in DIMACS: -20927 20928 -20929 -1064 -20930 0 -20927 20928 -20929 -1064 -20931 0 -20927 20928 -20929 -1064 -20932 0 c 0+1 --> 1 c (-b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ -b^{152, 7}_0 ∧ p_1064) -> (-b^{152, 8}_2 ∧ -b^{152, 8}_1 ∧ b^{152, 8}_0) c in CNF: c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ -p_1064 ∨ -b^{152, 8}_2 c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ -p_1064 ∨ -b^{152, 8}_1 c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ -p_1064 ∨ b^{152, 8}_0 c in DIMACS: 20927 20928 20929 -1064 -20930 0 20927 20928 20929 -1064 -20931 0 20927 20928 20929 -1064 20932 0 c 1+1 --> 2 c (-b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ b^{152, 7}_0 ∧ p_1064) -> (-b^{152, 8}_2 ∧ b^{152, 8}_1 ∧ -b^{152, 8}_0) c in CNF: c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ -p_1064 ∨ -b^{152, 8}_2 c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ -p_1064 ∨ b^{152, 8}_1 c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ -p_1064 ∨ -b^{152, 8}_0 c in DIMACS: 20927 20928 -20929 -1064 -20930 0 20927 20928 -20929 -1064 20931 0 20927 20928 -20929 -1064 -20932 0 c 2+1 --> break c (-b^{152, 7}_2 ∧ b^{152, 7}_1 ∧ -b^{152, 7}_0 ∧ p_1064) -> break c in CNF: c b^{152, 7}_2 ∨ -b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ -p_1064 ∨ break c in DIMACS: 20927 -20928 20929 -1064 1162 0 c 2-1 --> 1 c (-b^{152, 7}_2 ∧ b^{152, 7}_1 ∧ -b^{152, 7}_0 ∧ -p_1064) -> (-b^{152, 8}_2 ∧ -b^{152, 8}_1 ∧ b^{152, 8}_0) c in CNF: c b^{152, 7}_2 ∨ -b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ p_1064 ∨ -b^{152, 8}_2 c b^{152, 7}_2 ∨ -b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ p_1064 ∨ -b^{152, 8}_1 c b^{152, 7}_2 ∨ -b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ p_1064 ∨ b^{152, 8}_0 c in DIMACS: 20927 -20928 20929 1064 -20930 0 20927 -20928 20929 1064 -20931 0 20927 -20928 20929 1064 20932 0 c 1-1 --> 0 c (-b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ b^{152, 7}_0 ∧ -p_1064) -> (-b^{152, 8}_2 ∧ -b^{152, 8}_1 ∧ -b^{152, 8}_0) c in CNF: c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ p_1064 ∨ -b^{152, 8}_2 c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ p_1064 ∨ -b^{152, 8}_1 c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ p_1064 ∨ -b^{152, 8}_0 c in DIMACS: 20927 20928 -20929 1064 -20930 0 20927 20928 -20929 1064 -20931 0 20927 20928 -20929 1064 -20932 0 c 0-1 --> -1 c (-b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ -b^{152, 7}_0 ∧ -p_1064) -> ( b^{152, 8}_2 ∧ -b^{152, 8}_1 ∧ b^{152, 8}_0) c in CNF: c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ p_1064 ∨ b^{152, 8}_2 c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ p_1064 ∨ -b^{152, 8}_1 c b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ p_1064 ∨ b^{152, 8}_0 c in DIMACS: 20927 20928 20929 1064 20930 0 20927 20928 20929 1064 -20931 0 20927 20928 20929 1064 20932 0 c -1-1 --> -2 c ( b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ b^{152, 7}_0 ∧ -p_1064) -> ( b^{152, 8}_2 ∧ b^{152, 8}_1 ∧ -b^{152, 8}_0) c in CNF: c -b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ p_1064 ∨ b^{152, 8}_2 c -b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ p_1064 ∨ b^{152, 8}_1 c -b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ p_1064 ∨ -b^{152, 8}_0 c in DIMACS: -20927 20928 -20929 1064 20930 0 -20927 20928 -20929 1064 20931 0 -20927 20928 -20929 1064 -20932 0 c -2-1 --> break c ( b^{152, 7}_2 ∧ b^{152, 7}_1 ∧ -b^{152, 7}_0 ∧ -p_1064) -> break c in CNF: c -b^{152, 7}_2 ∨ -b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ p_1064 ∨ break c in DIMACS: -20927 -20928 20929 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{152, 7}_2 ∧ -b^{152, 7}_1 ∧ -b^{152, 7}_0 ∧ true) c in CNF: c -b^{152, 7}_2 ∨ b^{152, 7}_1 ∨ b^{152, 7}_0 ∨ false c in DIMACS: -20927 20928 20929 0 c 3 does not represent an automaton state. c -(-b^{152, 7}_2 ∧ b^{152, 7}_1 ∧ b^{152, 7}_0 ∧ true) c in CNF: c b^{152, 7}_2 ∨ -b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ false c in DIMACS: 20927 -20928 -20929 0 c -3 does not represent an automaton state. c -( b^{152, 7}_2 ∧ b^{152, 7}_1 ∧ b^{152, 7}_0 ∧ true) c in CNF: c -b^{152, 7}_2 ∨ -b^{152, 7}_1 ∨ -b^{152, 7}_0 ∨ false c in DIMACS: -20927 -20928 -20929 0 c INIT for k = 153 c -b^{153, 1}_2 c -b^{153, 1}_1 c -b^{153, 1}_0 c in DIMACS: -20933 0 -20934 0 -20935 0 c Transitions for k = 153 c i = 1 c -2+1 --> -1 c ( b^{153, 1}_2 ∧ b^{153, 1}_1 ∧ -b^{153, 1}_0 ∧ p_153) -> ( b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ b^{153, 2}_0) c in CNF: c -b^{153, 1}_2 ∨ -b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ -p_153 ∨ b^{153, 2}_2 c -b^{153, 1}_2 ∨ -b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ -p_153 ∨ -b^{153, 2}_1 c -b^{153, 1}_2 ∨ -b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ -p_153 ∨ b^{153, 2}_0 c in DIMACS: -20933 -20934 20935 -153 20936 0 -20933 -20934 20935 -153 -20937 0 -20933 -20934 20935 -153 20938 0 c -1+1 --> 0 c ( b^{153, 1}_2 ∧ -b^{153, 1}_1 ∧ b^{153, 1}_0 ∧ p_153) -> (-b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ -b^{153, 2}_0) c in CNF: c -b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ -p_153 ∨ -b^{153, 2}_2 c -b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ -p_153 ∨ -b^{153, 2}_1 c -b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ -p_153 ∨ -b^{153, 2}_0 c in DIMACS: -20933 20934 -20935 -153 -20936 0 -20933 20934 -20935 -153 -20937 0 -20933 20934 -20935 -153 -20938 0 c 0+1 --> 1 c (-b^{153, 1}_2 ∧ -b^{153, 1}_1 ∧ -b^{153, 1}_0 ∧ p_153) -> (-b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ b^{153, 2}_0) c in CNF: c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ -p_153 ∨ -b^{153, 2}_2 c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ -p_153 ∨ -b^{153, 2}_1 c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ -p_153 ∨ b^{153, 2}_0 c in DIMACS: 20933 20934 20935 -153 -20936 0 20933 20934 20935 -153 -20937 0 20933 20934 20935 -153 20938 0 c 1+1 --> 2 c (-b^{153, 1}_2 ∧ -b^{153, 1}_1 ∧ b^{153, 1}_0 ∧ p_153) -> (-b^{153, 2}_2 ∧ b^{153, 2}_1 ∧ -b^{153, 2}_0) c in CNF: c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ -p_153 ∨ -b^{153, 2}_2 c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ -p_153 ∨ b^{153, 2}_1 c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ -p_153 ∨ -b^{153, 2}_0 c in DIMACS: 20933 20934 -20935 -153 -20936 0 20933 20934 -20935 -153 20937 0 20933 20934 -20935 -153 -20938 0 c 2+1 --> break c (-b^{153, 1}_2 ∧ b^{153, 1}_1 ∧ -b^{153, 1}_0 ∧ p_153) -> break c in CNF: c b^{153, 1}_2 ∨ -b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ -p_153 ∨ break c in DIMACS: 20933 -20934 20935 -153 1162 0 c 2-1 --> 1 c (-b^{153, 1}_2 ∧ b^{153, 1}_1 ∧ -b^{153, 1}_0 ∧ -p_153) -> (-b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ b^{153, 2}_0) c in CNF: c b^{153, 1}_2 ∨ -b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ p_153 ∨ -b^{153, 2}_2 c b^{153, 1}_2 ∨ -b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ p_153 ∨ -b^{153, 2}_1 c b^{153, 1}_2 ∨ -b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ p_153 ∨ b^{153, 2}_0 c in DIMACS: 20933 -20934 20935 153 -20936 0 20933 -20934 20935 153 -20937 0 20933 -20934 20935 153 20938 0 c 1-1 --> 0 c (-b^{153, 1}_2 ∧ -b^{153, 1}_1 ∧ b^{153, 1}_0 ∧ -p_153) -> (-b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ -b^{153, 2}_0) c in CNF: c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ p_153 ∨ -b^{153, 2}_2 c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ p_153 ∨ -b^{153, 2}_1 c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ p_153 ∨ -b^{153, 2}_0 c in DIMACS: 20933 20934 -20935 153 -20936 0 20933 20934 -20935 153 -20937 0 20933 20934 -20935 153 -20938 0 c 0-1 --> -1 c (-b^{153, 1}_2 ∧ -b^{153, 1}_1 ∧ -b^{153, 1}_0 ∧ -p_153) -> ( b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ b^{153, 2}_0) c in CNF: c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ p_153 ∨ b^{153, 2}_2 c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ p_153 ∨ -b^{153, 2}_1 c b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ p_153 ∨ b^{153, 2}_0 c in DIMACS: 20933 20934 20935 153 20936 0 20933 20934 20935 153 -20937 0 20933 20934 20935 153 20938 0 c -1-1 --> -2 c ( b^{153, 1}_2 ∧ -b^{153, 1}_1 ∧ b^{153, 1}_0 ∧ -p_153) -> ( b^{153, 2}_2 ∧ b^{153, 2}_1 ∧ -b^{153, 2}_0) c in CNF: c -b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ p_153 ∨ b^{153, 2}_2 c -b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ p_153 ∨ b^{153, 2}_1 c -b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ p_153 ∨ -b^{153, 2}_0 c in DIMACS: -20933 20934 -20935 153 20936 0 -20933 20934 -20935 153 20937 0 -20933 20934 -20935 153 -20938 0 c -2-1 --> break c ( b^{153, 1}_2 ∧ b^{153, 1}_1 ∧ -b^{153, 1}_0 ∧ -p_153) -> break c in CNF: c -b^{153, 1}_2 ∨ -b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ p_153 ∨ break c in DIMACS: -20933 -20934 20935 153 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{153, 1}_2 ∧ -b^{153, 1}_1 ∧ -b^{153, 1}_0 ∧ true) c in CNF: c -b^{153, 1}_2 ∨ b^{153, 1}_1 ∨ b^{153, 1}_0 ∨ false c in DIMACS: -20933 20934 20935 0 c 3 does not represent an automaton state. c -(-b^{153, 1}_2 ∧ b^{153, 1}_1 ∧ b^{153, 1}_0 ∧ true) c in CNF: c b^{153, 1}_2 ∨ -b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ false c in DIMACS: 20933 -20934 -20935 0 c -3 does not represent an automaton state. c -( b^{153, 1}_2 ∧ b^{153, 1}_1 ∧ b^{153, 1}_0 ∧ true) c in CNF: c -b^{153, 1}_2 ∨ -b^{153, 1}_1 ∨ -b^{153, 1}_0 ∨ false c in DIMACS: -20933 -20934 -20935 0 c i = 2 c -2+1 --> -1 c ( b^{153, 2}_2 ∧ b^{153, 2}_1 ∧ -b^{153, 2}_0 ∧ p_306) -> ( b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ b^{153, 3}_0) c in CNF: c -b^{153, 2}_2 ∨ -b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ -p_306 ∨ b^{153, 3}_2 c -b^{153, 2}_2 ∨ -b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ -p_306 ∨ -b^{153, 3}_1 c -b^{153, 2}_2 ∨ -b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ -p_306 ∨ b^{153, 3}_0 c in DIMACS: -20936 -20937 20938 -306 20939 0 -20936 -20937 20938 -306 -20940 0 -20936 -20937 20938 -306 20941 0 c -1+1 --> 0 c ( b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ b^{153, 2}_0 ∧ p_306) -> (-b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ -b^{153, 3}_0) c in CNF: c -b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ -p_306 ∨ -b^{153, 3}_2 c -b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ -p_306 ∨ -b^{153, 3}_1 c -b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ -p_306 ∨ -b^{153, 3}_0 c in DIMACS: -20936 20937 -20938 -306 -20939 0 -20936 20937 -20938 -306 -20940 0 -20936 20937 -20938 -306 -20941 0 c 0+1 --> 1 c (-b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ -b^{153, 2}_0 ∧ p_306) -> (-b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ b^{153, 3}_0) c in CNF: c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ -p_306 ∨ -b^{153, 3}_2 c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ -p_306 ∨ -b^{153, 3}_1 c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ -p_306 ∨ b^{153, 3}_0 c in DIMACS: 20936 20937 20938 -306 -20939 0 20936 20937 20938 -306 -20940 0 20936 20937 20938 -306 20941 0 c 1+1 --> 2 c (-b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ b^{153, 2}_0 ∧ p_306) -> (-b^{153, 3}_2 ∧ b^{153, 3}_1 ∧ -b^{153, 3}_0) c in CNF: c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ -p_306 ∨ -b^{153, 3}_2 c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ -p_306 ∨ b^{153, 3}_1 c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ -p_306 ∨ -b^{153, 3}_0 c in DIMACS: 20936 20937 -20938 -306 -20939 0 20936 20937 -20938 -306 20940 0 20936 20937 -20938 -306 -20941 0 c 2+1 --> break c (-b^{153, 2}_2 ∧ b^{153, 2}_1 ∧ -b^{153, 2}_0 ∧ p_306) -> break c in CNF: c b^{153, 2}_2 ∨ -b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ -p_306 ∨ break c in DIMACS: 20936 -20937 20938 -306 1162 0 c 2-1 --> 1 c (-b^{153, 2}_2 ∧ b^{153, 2}_1 ∧ -b^{153, 2}_0 ∧ -p_306) -> (-b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ b^{153, 3}_0) c in CNF: c b^{153, 2}_2 ∨ -b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ p_306 ∨ -b^{153, 3}_2 c b^{153, 2}_2 ∨ -b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ p_306 ∨ -b^{153, 3}_1 c b^{153, 2}_2 ∨ -b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ p_306 ∨ b^{153, 3}_0 c in DIMACS: 20936 -20937 20938 306 -20939 0 20936 -20937 20938 306 -20940 0 20936 -20937 20938 306 20941 0 c 1-1 --> 0 c (-b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ b^{153, 2}_0 ∧ -p_306) -> (-b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ -b^{153, 3}_0) c in CNF: c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ p_306 ∨ -b^{153, 3}_2 c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ p_306 ∨ -b^{153, 3}_1 c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ p_306 ∨ -b^{153, 3}_0 c in DIMACS: 20936 20937 -20938 306 -20939 0 20936 20937 -20938 306 -20940 0 20936 20937 -20938 306 -20941 0 c 0-1 --> -1 c (-b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ -b^{153, 2}_0 ∧ -p_306) -> ( b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ b^{153, 3}_0) c in CNF: c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ p_306 ∨ b^{153, 3}_2 c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ p_306 ∨ -b^{153, 3}_1 c b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ p_306 ∨ b^{153, 3}_0 c in DIMACS: 20936 20937 20938 306 20939 0 20936 20937 20938 306 -20940 0 20936 20937 20938 306 20941 0 c -1-1 --> -2 c ( b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ b^{153, 2}_0 ∧ -p_306) -> ( b^{153, 3}_2 ∧ b^{153, 3}_1 ∧ -b^{153, 3}_0) c in CNF: c -b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ p_306 ∨ b^{153, 3}_2 c -b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ p_306 ∨ b^{153, 3}_1 c -b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ p_306 ∨ -b^{153, 3}_0 c in DIMACS: -20936 20937 -20938 306 20939 0 -20936 20937 -20938 306 20940 0 -20936 20937 -20938 306 -20941 0 c -2-1 --> break c ( b^{153, 2}_2 ∧ b^{153, 2}_1 ∧ -b^{153, 2}_0 ∧ -p_306) -> break c in CNF: c -b^{153, 2}_2 ∨ -b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ p_306 ∨ break c in DIMACS: -20936 -20937 20938 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{153, 2}_2 ∧ -b^{153, 2}_1 ∧ -b^{153, 2}_0 ∧ true) c in CNF: c -b^{153, 2}_2 ∨ b^{153, 2}_1 ∨ b^{153, 2}_0 ∨ false c in DIMACS: -20936 20937 20938 0 c 3 does not represent an automaton state. c -(-b^{153, 2}_2 ∧ b^{153, 2}_1 ∧ b^{153, 2}_0 ∧ true) c in CNF: c b^{153, 2}_2 ∨ -b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ false c in DIMACS: 20936 -20937 -20938 0 c -3 does not represent an automaton state. c -( b^{153, 2}_2 ∧ b^{153, 2}_1 ∧ b^{153, 2}_0 ∧ true) c in CNF: c -b^{153, 2}_2 ∨ -b^{153, 2}_1 ∨ -b^{153, 2}_0 ∨ false c in DIMACS: -20936 -20937 -20938 0 c i = 3 c -2+1 --> -1 c ( b^{153, 3}_2 ∧ b^{153, 3}_1 ∧ -b^{153, 3}_0 ∧ p_459) -> ( b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ b^{153, 4}_0) c in CNF: c -b^{153, 3}_2 ∨ -b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ -p_459 ∨ b^{153, 4}_2 c -b^{153, 3}_2 ∨ -b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ -p_459 ∨ -b^{153, 4}_1 c -b^{153, 3}_2 ∨ -b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ -p_459 ∨ b^{153, 4}_0 c in DIMACS: -20939 -20940 20941 -459 20942 0 -20939 -20940 20941 -459 -20943 0 -20939 -20940 20941 -459 20944 0 c -1+1 --> 0 c ( b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ b^{153, 3}_0 ∧ p_459) -> (-b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ -b^{153, 4}_0) c in CNF: c -b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ -p_459 ∨ -b^{153, 4}_2 c -b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ -p_459 ∨ -b^{153, 4}_1 c -b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ -p_459 ∨ -b^{153, 4}_0 c in DIMACS: -20939 20940 -20941 -459 -20942 0 -20939 20940 -20941 -459 -20943 0 -20939 20940 -20941 -459 -20944 0 c 0+1 --> 1 c (-b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ -b^{153, 3}_0 ∧ p_459) -> (-b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ b^{153, 4}_0) c in CNF: c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ -p_459 ∨ -b^{153, 4}_2 c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ -p_459 ∨ -b^{153, 4}_1 c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ -p_459 ∨ b^{153, 4}_0 c in DIMACS: 20939 20940 20941 -459 -20942 0 20939 20940 20941 -459 -20943 0 20939 20940 20941 -459 20944 0 c 1+1 --> 2 c (-b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ b^{153, 3}_0 ∧ p_459) -> (-b^{153, 4}_2 ∧ b^{153, 4}_1 ∧ -b^{153, 4}_0) c in CNF: c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ -p_459 ∨ -b^{153, 4}_2 c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ -p_459 ∨ b^{153, 4}_1 c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ -p_459 ∨ -b^{153, 4}_0 c in DIMACS: 20939 20940 -20941 -459 -20942 0 20939 20940 -20941 -459 20943 0 20939 20940 -20941 -459 -20944 0 c 2+1 --> break c (-b^{153, 3}_2 ∧ b^{153, 3}_1 ∧ -b^{153, 3}_0 ∧ p_459) -> break c in CNF: c b^{153, 3}_2 ∨ -b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ -p_459 ∨ break c in DIMACS: 20939 -20940 20941 -459 1162 0 c 2-1 --> 1 c (-b^{153, 3}_2 ∧ b^{153, 3}_1 ∧ -b^{153, 3}_0 ∧ -p_459) -> (-b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ b^{153, 4}_0) c in CNF: c b^{153, 3}_2 ∨ -b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ p_459 ∨ -b^{153, 4}_2 c b^{153, 3}_2 ∨ -b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ p_459 ∨ -b^{153, 4}_1 c b^{153, 3}_2 ∨ -b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ p_459 ∨ b^{153, 4}_0 c in DIMACS: 20939 -20940 20941 459 -20942 0 20939 -20940 20941 459 -20943 0 20939 -20940 20941 459 20944 0 c 1-1 --> 0 c (-b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ b^{153, 3}_0 ∧ -p_459) -> (-b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ -b^{153, 4}_0) c in CNF: c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ p_459 ∨ -b^{153, 4}_2 c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ p_459 ∨ -b^{153, 4}_1 c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ p_459 ∨ -b^{153, 4}_0 c in DIMACS: 20939 20940 -20941 459 -20942 0 20939 20940 -20941 459 -20943 0 20939 20940 -20941 459 -20944 0 c 0-1 --> -1 c (-b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ -b^{153, 3}_0 ∧ -p_459) -> ( b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ b^{153, 4}_0) c in CNF: c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ p_459 ∨ b^{153, 4}_2 c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ p_459 ∨ -b^{153, 4}_1 c b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ p_459 ∨ b^{153, 4}_0 c in DIMACS: 20939 20940 20941 459 20942 0 20939 20940 20941 459 -20943 0 20939 20940 20941 459 20944 0 c -1-1 --> -2 c ( b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ b^{153, 3}_0 ∧ -p_459) -> ( b^{153, 4}_2 ∧ b^{153, 4}_1 ∧ -b^{153, 4}_0) c in CNF: c -b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ p_459 ∨ b^{153, 4}_2 c -b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ p_459 ∨ b^{153, 4}_1 c -b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ p_459 ∨ -b^{153, 4}_0 c in DIMACS: -20939 20940 -20941 459 20942 0 -20939 20940 -20941 459 20943 0 -20939 20940 -20941 459 -20944 0 c -2-1 --> break c ( b^{153, 3}_2 ∧ b^{153, 3}_1 ∧ -b^{153, 3}_0 ∧ -p_459) -> break c in CNF: c -b^{153, 3}_2 ∨ -b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ p_459 ∨ break c in DIMACS: -20939 -20940 20941 459 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{153, 3}_2 ∧ -b^{153, 3}_1 ∧ -b^{153, 3}_0 ∧ true) c in CNF: c -b^{153, 3}_2 ∨ b^{153, 3}_1 ∨ b^{153, 3}_0 ∨ false c in DIMACS: -20939 20940 20941 0 c 3 does not represent an automaton state. c -(-b^{153, 3}_2 ∧ b^{153, 3}_1 ∧ b^{153, 3}_0 ∧ true) c in CNF: c b^{153, 3}_2 ∨ -b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ false c in DIMACS: 20939 -20940 -20941 0 c -3 does not represent an automaton state. c -( b^{153, 3}_2 ∧ b^{153, 3}_1 ∧ b^{153, 3}_0 ∧ true) c in CNF: c -b^{153, 3}_2 ∨ -b^{153, 3}_1 ∨ -b^{153, 3}_0 ∨ false c in DIMACS: -20939 -20940 -20941 0 c i = 4 c -2+1 --> -1 c ( b^{153, 4}_2 ∧ b^{153, 4}_1 ∧ -b^{153, 4}_0 ∧ p_612) -> ( b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ b^{153, 5}_0) c in CNF: c -b^{153, 4}_2 ∨ -b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ -p_612 ∨ b^{153, 5}_2 c -b^{153, 4}_2 ∨ -b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ -p_612 ∨ -b^{153, 5}_1 c -b^{153, 4}_2 ∨ -b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ -p_612 ∨ b^{153, 5}_0 c in DIMACS: -20942 -20943 20944 -612 20945 0 -20942 -20943 20944 -612 -20946 0 -20942 -20943 20944 -612 20947 0 c -1+1 --> 0 c ( b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ b^{153, 4}_0 ∧ p_612) -> (-b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ -b^{153, 5}_0) c in CNF: c -b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ -p_612 ∨ -b^{153, 5}_2 c -b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ -p_612 ∨ -b^{153, 5}_1 c -b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ -p_612 ∨ -b^{153, 5}_0 c in DIMACS: -20942 20943 -20944 -612 -20945 0 -20942 20943 -20944 -612 -20946 0 -20942 20943 -20944 -612 -20947 0 c 0+1 --> 1 c (-b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ -b^{153, 4}_0 ∧ p_612) -> (-b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ b^{153, 5}_0) c in CNF: c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ -p_612 ∨ -b^{153, 5}_2 c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ -p_612 ∨ -b^{153, 5}_1 c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ -p_612 ∨ b^{153, 5}_0 c in DIMACS: 20942 20943 20944 -612 -20945 0 20942 20943 20944 -612 -20946 0 20942 20943 20944 -612 20947 0 c 1+1 --> 2 c (-b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ b^{153, 4}_0 ∧ p_612) -> (-b^{153, 5}_2 ∧ b^{153, 5}_1 ∧ -b^{153, 5}_0) c in CNF: c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ -p_612 ∨ -b^{153, 5}_2 c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ -p_612 ∨ b^{153, 5}_1 c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ -p_612 ∨ -b^{153, 5}_0 c in DIMACS: 20942 20943 -20944 -612 -20945 0 20942 20943 -20944 -612 20946 0 20942 20943 -20944 -612 -20947 0 c 2+1 --> break c (-b^{153, 4}_2 ∧ b^{153, 4}_1 ∧ -b^{153, 4}_0 ∧ p_612) -> break c in CNF: c b^{153, 4}_2 ∨ -b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ -p_612 ∨ break c in DIMACS: 20942 -20943 20944 -612 1162 0 c 2-1 --> 1 c (-b^{153, 4}_2 ∧ b^{153, 4}_1 ∧ -b^{153, 4}_0 ∧ -p_612) -> (-b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ b^{153, 5}_0) c in CNF: c b^{153, 4}_2 ∨ -b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ p_612 ∨ -b^{153, 5}_2 c b^{153, 4}_2 ∨ -b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ p_612 ∨ -b^{153, 5}_1 c b^{153, 4}_2 ∨ -b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ p_612 ∨ b^{153, 5}_0 c in DIMACS: 20942 -20943 20944 612 -20945 0 20942 -20943 20944 612 -20946 0 20942 -20943 20944 612 20947 0 c 1-1 --> 0 c (-b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ b^{153, 4}_0 ∧ -p_612) -> (-b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ -b^{153, 5}_0) c in CNF: c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ p_612 ∨ -b^{153, 5}_2 c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ p_612 ∨ -b^{153, 5}_1 c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ p_612 ∨ -b^{153, 5}_0 c in DIMACS: 20942 20943 -20944 612 -20945 0 20942 20943 -20944 612 -20946 0 20942 20943 -20944 612 -20947 0 c 0-1 --> -1 c (-b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ -b^{153, 4}_0 ∧ -p_612) -> ( b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ b^{153, 5}_0) c in CNF: c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ p_612 ∨ b^{153, 5}_2 c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ p_612 ∨ -b^{153, 5}_1 c b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ p_612 ∨ b^{153, 5}_0 c in DIMACS: 20942 20943 20944 612 20945 0 20942 20943 20944 612 -20946 0 20942 20943 20944 612 20947 0 c -1-1 --> -2 c ( b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ b^{153, 4}_0 ∧ -p_612) -> ( b^{153, 5}_2 ∧ b^{153, 5}_1 ∧ -b^{153, 5}_0) c in CNF: c -b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ p_612 ∨ b^{153, 5}_2 c -b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ p_612 ∨ b^{153, 5}_1 c -b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ p_612 ∨ -b^{153, 5}_0 c in DIMACS: -20942 20943 -20944 612 20945 0 -20942 20943 -20944 612 20946 0 -20942 20943 -20944 612 -20947 0 c -2-1 --> break c ( b^{153, 4}_2 ∧ b^{153, 4}_1 ∧ -b^{153, 4}_0 ∧ -p_612) -> break c in CNF: c -b^{153, 4}_2 ∨ -b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ p_612 ∨ break c in DIMACS: -20942 -20943 20944 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{153, 4}_2 ∧ -b^{153, 4}_1 ∧ -b^{153, 4}_0 ∧ true) c in CNF: c -b^{153, 4}_2 ∨ b^{153, 4}_1 ∨ b^{153, 4}_0 ∨ false c in DIMACS: -20942 20943 20944 0 c 3 does not represent an automaton state. c -(-b^{153, 4}_2 ∧ b^{153, 4}_1 ∧ b^{153, 4}_0 ∧ true) c in CNF: c b^{153, 4}_2 ∨ -b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ false c in DIMACS: 20942 -20943 -20944 0 c -3 does not represent an automaton state. c -( b^{153, 4}_2 ∧ b^{153, 4}_1 ∧ b^{153, 4}_0 ∧ true) c in CNF: c -b^{153, 4}_2 ∨ -b^{153, 4}_1 ∨ -b^{153, 4}_0 ∨ false c in DIMACS: -20942 -20943 -20944 0 c i = 5 c -2+1 --> -1 c ( b^{153, 5}_2 ∧ b^{153, 5}_1 ∧ -b^{153, 5}_0 ∧ p_765) -> ( b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ b^{153, 6}_0) c in CNF: c -b^{153, 5}_2 ∨ -b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ -p_765 ∨ b^{153, 6}_2 c -b^{153, 5}_2 ∨ -b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ -p_765 ∨ -b^{153, 6}_1 c -b^{153, 5}_2 ∨ -b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ -p_765 ∨ b^{153, 6}_0 c in DIMACS: -20945 -20946 20947 -765 20948 0 -20945 -20946 20947 -765 -20949 0 -20945 -20946 20947 -765 20950 0 c -1+1 --> 0 c ( b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ b^{153, 5}_0 ∧ p_765) -> (-b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ -b^{153, 6}_0) c in CNF: c -b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ -p_765 ∨ -b^{153, 6}_2 c -b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ -p_765 ∨ -b^{153, 6}_1 c -b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ -p_765 ∨ -b^{153, 6}_0 c in DIMACS: -20945 20946 -20947 -765 -20948 0 -20945 20946 -20947 -765 -20949 0 -20945 20946 -20947 -765 -20950 0 c 0+1 --> 1 c (-b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ -b^{153, 5}_0 ∧ p_765) -> (-b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ b^{153, 6}_0) c in CNF: c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ -p_765 ∨ -b^{153, 6}_2 c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ -p_765 ∨ -b^{153, 6}_1 c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ -p_765 ∨ b^{153, 6}_0 c in DIMACS: 20945 20946 20947 -765 -20948 0 20945 20946 20947 -765 -20949 0 20945 20946 20947 -765 20950 0 c 1+1 --> 2 c (-b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ b^{153, 5}_0 ∧ p_765) -> (-b^{153, 6}_2 ∧ b^{153, 6}_1 ∧ -b^{153, 6}_0) c in CNF: c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ -p_765 ∨ -b^{153, 6}_2 c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ -p_765 ∨ b^{153, 6}_1 c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ -p_765 ∨ -b^{153, 6}_0 c in DIMACS: 20945 20946 -20947 -765 -20948 0 20945 20946 -20947 -765 20949 0 20945 20946 -20947 -765 -20950 0 c 2+1 --> break c (-b^{153, 5}_2 ∧ b^{153, 5}_1 ∧ -b^{153, 5}_0 ∧ p_765) -> break c in CNF: c b^{153, 5}_2 ∨ -b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ -p_765 ∨ break c in DIMACS: 20945 -20946 20947 -765 1162 0 c 2-1 --> 1 c (-b^{153, 5}_2 ∧ b^{153, 5}_1 ∧ -b^{153, 5}_0 ∧ -p_765) -> (-b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ b^{153, 6}_0) c in CNF: c b^{153, 5}_2 ∨ -b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ p_765 ∨ -b^{153, 6}_2 c b^{153, 5}_2 ∨ -b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ p_765 ∨ -b^{153, 6}_1 c b^{153, 5}_2 ∨ -b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ p_765 ∨ b^{153, 6}_0 c in DIMACS: 20945 -20946 20947 765 -20948 0 20945 -20946 20947 765 -20949 0 20945 -20946 20947 765 20950 0 c 1-1 --> 0 c (-b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ b^{153, 5}_0 ∧ -p_765) -> (-b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ -b^{153, 6}_0) c in CNF: c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ p_765 ∨ -b^{153, 6}_2 c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ p_765 ∨ -b^{153, 6}_1 c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ p_765 ∨ -b^{153, 6}_0 c in DIMACS: 20945 20946 -20947 765 -20948 0 20945 20946 -20947 765 -20949 0 20945 20946 -20947 765 -20950 0 c 0-1 --> -1 c (-b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ -b^{153, 5}_0 ∧ -p_765) -> ( b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ b^{153, 6}_0) c in CNF: c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ p_765 ∨ b^{153, 6}_2 c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ p_765 ∨ -b^{153, 6}_1 c b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ p_765 ∨ b^{153, 6}_0 c in DIMACS: 20945 20946 20947 765 20948 0 20945 20946 20947 765 -20949 0 20945 20946 20947 765 20950 0 c -1-1 --> -2 c ( b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ b^{153, 5}_0 ∧ -p_765) -> ( b^{153, 6}_2 ∧ b^{153, 6}_1 ∧ -b^{153, 6}_0) c in CNF: c -b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ p_765 ∨ b^{153, 6}_2 c -b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ p_765 ∨ b^{153, 6}_1 c -b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ p_765 ∨ -b^{153, 6}_0 c in DIMACS: -20945 20946 -20947 765 20948 0 -20945 20946 -20947 765 20949 0 -20945 20946 -20947 765 -20950 0 c -2-1 --> break c ( b^{153, 5}_2 ∧ b^{153, 5}_1 ∧ -b^{153, 5}_0 ∧ -p_765) -> break c in CNF: c -b^{153, 5}_2 ∨ -b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ p_765 ∨ break c in DIMACS: -20945 -20946 20947 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{153, 5}_2 ∧ -b^{153, 5}_1 ∧ -b^{153, 5}_0 ∧ true) c in CNF: c -b^{153, 5}_2 ∨ b^{153, 5}_1 ∨ b^{153, 5}_0 ∨ false c in DIMACS: -20945 20946 20947 0 c 3 does not represent an automaton state. c -(-b^{153, 5}_2 ∧ b^{153, 5}_1 ∧ b^{153, 5}_0 ∧ true) c in CNF: c b^{153, 5}_2 ∨ -b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ false c in DIMACS: 20945 -20946 -20947 0 c -3 does not represent an automaton state. c -( b^{153, 5}_2 ∧ b^{153, 5}_1 ∧ b^{153, 5}_0 ∧ true) c in CNF: c -b^{153, 5}_2 ∨ -b^{153, 5}_1 ∨ -b^{153, 5}_0 ∨ false c in DIMACS: -20945 -20946 -20947 0 c i = 6 c -2+1 --> -1 c ( b^{153, 6}_2 ∧ b^{153, 6}_1 ∧ -b^{153, 6}_0 ∧ p_918) -> ( b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ b^{153, 7}_0) c in CNF: c -b^{153, 6}_2 ∨ -b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ -p_918 ∨ b^{153, 7}_2 c -b^{153, 6}_2 ∨ -b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ -p_918 ∨ -b^{153, 7}_1 c -b^{153, 6}_2 ∨ -b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ -p_918 ∨ b^{153, 7}_0 c in DIMACS: -20948 -20949 20950 -918 20951 0 -20948 -20949 20950 -918 -20952 0 -20948 -20949 20950 -918 20953 0 c -1+1 --> 0 c ( b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ b^{153, 6}_0 ∧ p_918) -> (-b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ -b^{153, 7}_0) c in CNF: c -b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ -p_918 ∨ -b^{153, 7}_2 c -b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ -p_918 ∨ -b^{153, 7}_1 c -b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ -p_918 ∨ -b^{153, 7}_0 c in DIMACS: -20948 20949 -20950 -918 -20951 0 -20948 20949 -20950 -918 -20952 0 -20948 20949 -20950 -918 -20953 0 c 0+1 --> 1 c (-b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ -b^{153, 6}_0 ∧ p_918) -> (-b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ b^{153, 7}_0) c in CNF: c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ -p_918 ∨ -b^{153, 7}_2 c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ -p_918 ∨ -b^{153, 7}_1 c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ -p_918 ∨ b^{153, 7}_0 c in DIMACS: 20948 20949 20950 -918 -20951 0 20948 20949 20950 -918 -20952 0 20948 20949 20950 -918 20953 0 c 1+1 --> 2 c (-b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ b^{153, 6}_0 ∧ p_918) -> (-b^{153, 7}_2 ∧ b^{153, 7}_1 ∧ -b^{153, 7}_0) c in CNF: c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ -p_918 ∨ -b^{153, 7}_2 c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ -p_918 ∨ b^{153, 7}_1 c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ -p_918 ∨ -b^{153, 7}_0 c in DIMACS: 20948 20949 -20950 -918 -20951 0 20948 20949 -20950 -918 20952 0 20948 20949 -20950 -918 -20953 0 c 2+1 --> break c (-b^{153, 6}_2 ∧ b^{153, 6}_1 ∧ -b^{153, 6}_0 ∧ p_918) -> break c in CNF: c b^{153, 6}_2 ∨ -b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ -p_918 ∨ break c in DIMACS: 20948 -20949 20950 -918 1162 0 c 2-1 --> 1 c (-b^{153, 6}_2 ∧ b^{153, 6}_1 ∧ -b^{153, 6}_0 ∧ -p_918) -> (-b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ b^{153, 7}_0) c in CNF: c b^{153, 6}_2 ∨ -b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ p_918 ∨ -b^{153, 7}_2 c b^{153, 6}_2 ∨ -b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ p_918 ∨ -b^{153, 7}_1 c b^{153, 6}_2 ∨ -b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ p_918 ∨ b^{153, 7}_0 c in DIMACS: 20948 -20949 20950 918 -20951 0 20948 -20949 20950 918 -20952 0 20948 -20949 20950 918 20953 0 c 1-1 --> 0 c (-b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ b^{153, 6}_0 ∧ -p_918) -> (-b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ -b^{153, 7}_0) c in CNF: c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ p_918 ∨ -b^{153, 7}_2 c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ p_918 ∨ -b^{153, 7}_1 c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ p_918 ∨ -b^{153, 7}_0 c in DIMACS: 20948 20949 -20950 918 -20951 0 20948 20949 -20950 918 -20952 0 20948 20949 -20950 918 -20953 0 c 0-1 --> -1 c (-b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ -b^{153, 6}_0 ∧ -p_918) -> ( b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ b^{153, 7}_0) c in CNF: c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ p_918 ∨ b^{153, 7}_2 c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ p_918 ∨ -b^{153, 7}_1 c b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ p_918 ∨ b^{153, 7}_0 c in DIMACS: 20948 20949 20950 918 20951 0 20948 20949 20950 918 -20952 0 20948 20949 20950 918 20953 0 c -1-1 --> -2 c ( b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ b^{153, 6}_0 ∧ -p_918) -> ( b^{153, 7}_2 ∧ b^{153, 7}_1 ∧ -b^{153, 7}_0) c in CNF: c -b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ p_918 ∨ b^{153, 7}_2 c -b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ p_918 ∨ b^{153, 7}_1 c -b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ p_918 ∨ -b^{153, 7}_0 c in DIMACS: -20948 20949 -20950 918 20951 0 -20948 20949 -20950 918 20952 0 -20948 20949 -20950 918 -20953 0 c -2-1 --> break c ( b^{153, 6}_2 ∧ b^{153, 6}_1 ∧ -b^{153, 6}_0 ∧ -p_918) -> break c in CNF: c -b^{153, 6}_2 ∨ -b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ p_918 ∨ break c in DIMACS: -20948 -20949 20950 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{153, 6}_2 ∧ -b^{153, 6}_1 ∧ -b^{153, 6}_0 ∧ true) c in CNF: c -b^{153, 6}_2 ∨ b^{153, 6}_1 ∨ b^{153, 6}_0 ∨ false c in DIMACS: -20948 20949 20950 0 c 3 does not represent an automaton state. c -(-b^{153, 6}_2 ∧ b^{153, 6}_1 ∧ b^{153, 6}_0 ∧ true) c in CNF: c b^{153, 6}_2 ∨ -b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ false c in DIMACS: 20948 -20949 -20950 0 c -3 does not represent an automaton state. c -( b^{153, 6}_2 ∧ b^{153, 6}_1 ∧ b^{153, 6}_0 ∧ true) c in CNF: c -b^{153, 6}_2 ∨ -b^{153, 6}_1 ∨ -b^{153, 6}_0 ∨ false c in DIMACS: -20948 -20949 -20950 0 c i = 7 c -2+1 --> -1 c ( b^{153, 7}_2 ∧ b^{153, 7}_1 ∧ -b^{153, 7}_0 ∧ p_1071) -> ( b^{153, 8}_2 ∧ -b^{153, 8}_1 ∧ b^{153, 8}_0) c in CNF: c -b^{153, 7}_2 ∨ -b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ -p_1071 ∨ b^{153, 8}_2 c -b^{153, 7}_2 ∨ -b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ -p_1071 ∨ -b^{153, 8}_1 c -b^{153, 7}_2 ∨ -b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ -p_1071 ∨ b^{153, 8}_0 c in DIMACS: -20951 -20952 20953 -1071 20954 0 -20951 -20952 20953 -1071 -20955 0 -20951 -20952 20953 -1071 20956 0 c -1+1 --> 0 c ( b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ b^{153, 7}_0 ∧ p_1071) -> (-b^{153, 8}_2 ∧ -b^{153, 8}_1 ∧ -b^{153, 8}_0) c in CNF: c -b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ -p_1071 ∨ -b^{153, 8}_2 c -b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ -p_1071 ∨ -b^{153, 8}_1 c -b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ -p_1071 ∨ -b^{153, 8}_0 c in DIMACS: -20951 20952 -20953 -1071 -20954 0 -20951 20952 -20953 -1071 -20955 0 -20951 20952 -20953 -1071 -20956 0 c 0+1 --> 1 c (-b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ -b^{153, 7}_0 ∧ p_1071) -> (-b^{153, 8}_2 ∧ -b^{153, 8}_1 ∧ b^{153, 8}_0) c in CNF: c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ -p_1071 ∨ -b^{153, 8}_2 c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ -p_1071 ∨ -b^{153, 8}_1 c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ -p_1071 ∨ b^{153, 8}_0 c in DIMACS: 20951 20952 20953 -1071 -20954 0 20951 20952 20953 -1071 -20955 0 20951 20952 20953 -1071 20956 0 c 1+1 --> 2 c (-b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ b^{153, 7}_0 ∧ p_1071) -> (-b^{153, 8}_2 ∧ b^{153, 8}_1 ∧ -b^{153, 8}_0) c in CNF: c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ -p_1071 ∨ -b^{153, 8}_2 c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ -p_1071 ∨ b^{153, 8}_1 c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ -p_1071 ∨ -b^{153, 8}_0 c in DIMACS: 20951 20952 -20953 -1071 -20954 0 20951 20952 -20953 -1071 20955 0 20951 20952 -20953 -1071 -20956 0 c 2+1 --> break c (-b^{153, 7}_2 ∧ b^{153, 7}_1 ∧ -b^{153, 7}_0 ∧ p_1071) -> break c in CNF: c b^{153, 7}_2 ∨ -b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ -p_1071 ∨ break c in DIMACS: 20951 -20952 20953 -1071 1162 0 c 2-1 --> 1 c (-b^{153, 7}_2 ∧ b^{153, 7}_1 ∧ -b^{153, 7}_0 ∧ -p_1071) -> (-b^{153, 8}_2 ∧ -b^{153, 8}_1 ∧ b^{153, 8}_0) c in CNF: c b^{153, 7}_2 ∨ -b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ p_1071 ∨ -b^{153, 8}_2 c b^{153, 7}_2 ∨ -b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ p_1071 ∨ -b^{153, 8}_1 c b^{153, 7}_2 ∨ -b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ p_1071 ∨ b^{153, 8}_0 c in DIMACS: 20951 -20952 20953 1071 -20954 0 20951 -20952 20953 1071 -20955 0 20951 -20952 20953 1071 20956 0 c 1-1 --> 0 c (-b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ b^{153, 7}_0 ∧ -p_1071) -> (-b^{153, 8}_2 ∧ -b^{153, 8}_1 ∧ -b^{153, 8}_0) c in CNF: c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ p_1071 ∨ -b^{153, 8}_2 c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ p_1071 ∨ -b^{153, 8}_1 c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ p_1071 ∨ -b^{153, 8}_0 c in DIMACS: 20951 20952 -20953 1071 -20954 0 20951 20952 -20953 1071 -20955 0 20951 20952 -20953 1071 -20956 0 c 0-1 --> -1 c (-b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ -b^{153, 7}_0 ∧ -p_1071) -> ( b^{153, 8}_2 ∧ -b^{153, 8}_1 ∧ b^{153, 8}_0) c in CNF: c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ p_1071 ∨ b^{153, 8}_2 c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ p_1071 ∨ -b^{153, 8}_1 c b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ p_1071 ∨ b^{153, 8}_0 c in DIMACS: 20951 20952 20953 1071 20954 0 20951 20952 20953 1071 -20955 0 20951 20952 20953 1071 20956 0 c -1-1 --> -2 c ( b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ b^{153, 7}_0 ∧ -p_1071) -> ( b^{153, 8}_2 ∧ b^{153, 8}_1 ∧ -b^{153, 8}_0) c in CNF: c -b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ p_1071 ∨ b^{153, 8}_2 c -b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ p_1071 ∨ b^{153, 8}_1 c -b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ p_1071 ∨ -b^{153, 8}_0 c in DIMACS: -20951 20952 -20953 1071 20954 0 -20951 20952 -20953 1071 20955 0 -20951 20952 -20953 1071 -20956 0 c -2-1 --> break c ( b^{153, 7}_2 ∧ b^{153, 7}_1 ∧ -b^{153, 7}_0 ∧ -p_1071) -> break c in CNF: c -b^{153, 7}_2 ∨ -b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ p_1071 ∨ break c in DIMACS: -20951 -20952 20953 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{153, 7}_2 ∧ -b^{153, 7}_1 ∧ -b^{153, 7}_0 ∧ true) c in CNF: c -b^{153, 7}_2 ∨ b^{153, 7}_1 ∨ b^{153, 7}_0 ∨ false c in DIMACS: -20951 20952 20953 0 c 3 does not represent an automaton state. c -(-b^{153, 7}_2 ∧ b^{153, 7}_1 ∧ b^{153, 7}_0 ∧ true) c in CNF: c b^{153, 7}_2 ∨ -b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ false c in DIMACS: 20951 -20952 -20953 0 c -3 does not represent an automaton state. c -( b^{153, 7}_2 ∧ b^{153, 7}_1 ∧ b^{153, 7}_0 ∧ true) c in CNF: c -b^{153, 7}_2 ∨ -b^{153, 7}_1 ∨ -b^{153, 7}_0 ∨ false c in DIMACS: -20951 -20952 -20953 0 c INIT for k = 154 c -b^{154, 1}_2 c -b^{154, 1}_1 c -b^{154, 1}_0 c in DIMACS: -20957 0 -20958 0 -20959 0 c Transitions for k = 154 c i = 1 c -2+1 --> -1 c ( b^{154, 1}_2 ∧ b^{154, 1}_1 ∧ -b^{154, 1}_0 ∧ p_154) -> ( b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ b^{154, 2}_0) c in CNF: c -b^{154, 1}_2 ∨ -b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ -p_154 ∨ b^{154, 2}_2 c -b^{154, 1}_2 ∨ -b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ -p_154 ∨ -b^{154, 2}_1 c -b^{154, 1}_2 ∨ -b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ -p_154 ∨ b^{154, 2}_0 c in DIMACS: -20957 -20958 20959 -154 20960 0 -20957 -20958 20959 -154 -20961 0 -20957 -20958 20959 -154 20962 0 c -1+1 --> 0 c ( b^{154, 1}_2 ∧ -b^{154, 1}_1 ∧ b^{154, 1}_0 ∧ p_154) -> (-b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ -b^{154, 2}_0) c in CNF: c -b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ -p_154 ∨ -b^{154, 2}_2 c -b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ -p_154 ∨ -b^{154, 2}_1 c -b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ -p_154 ∨ -b^{154, 2}_0 c in DIMACS: -20957 20958 -20959 -154 -20960 0 -20957 20958 -20959 -154 -20961 0 -20957 20958 -20959 -154 -20962 0 c 0+1 --> 1 c (-b^{154, 1}_2 ∧ -b^{154, 1}_1 ∧ -b^{154, 1}_0 ∧ p_154) -> (-b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ b^{154, 2}_0) c in CNF: c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ -p_154 ∨ -b^{154, 2}_2 c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ -p_154 ∨ -b^{154, 2}_1 c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ -p_154 ∨ b^{154, 2}_0 c in DIMACS: 20957 20958 20959 -154 -20960 0 20957 20958 20959 -154 -20961 0 20957 20958 20959 -154 20962 0 c 1+1 --> 2 c (-b^{154, 1}_2 ∧ -b^{154, 1}_1 ∧ b^{154, 1}_0 ∧ p_154) -> (-b^{154, 2}_2 ∧ b^{154, 2}_1 ∧ -b^{154, 2}_0) c in CNF: c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ -p_154 ∨ -b^{154, 2}_2 c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ -p_154 ∨ b^{154, 2}_1 c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ -p_154 ∨ -b^{154, 2}_0 c in DIMACS: 20957 20958 -20959 -154 -20960 0 20957 20958 -20959 -154 20961 0 20957 20958 -20959 -154 -20962 0 c 2+1 --> break c (-b^{154, 1}_2 ∧ b^{154, 1}_1 ∧ -b^{154, 1}_0 ∧ p_154) -> break c in CNF: c b^{154, 1}_2 ∨ -b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ -p_154 ∨ break c in DIMACS: 20957 -20958 20959 -154 1162 0 c 2-1 --> 1 c (-b^{154, 1}_2 ∧ b^{154, 1}_1 ∧ -b^{154, 1}_0 ∧ -p_154) -> (-b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ b^{154, 2}_0) c in CNF: c b^{154, 1}_2 ∨ -b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ p_154 ∨ -b^{154, 2}_2 c b^{154, 1}_2 ∨ -b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ p_154 ∨ -b^{154, 2}_1 c b^{154, 1}_2 ∨ -b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ p_154 ∨ b^{154, 2}_0 c in DIMACS: 20957 -20958 20959 154 -20960 0 20957 -20958 20959 154 -20961 0 20957 -20958 20959 154 20962 0 c 1-1 --> 0 c (-b^{154, 1}_2 ∧ -b^{154, 1}_1 ∧ b^{154, 1}_0 ∧ -p_154) -> (-b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ -b^{154, 2}_0) c in CNF: c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ p_154 ∨ -b^{154, 2}_2 c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ p_154 ∨ -b^{154, 2}_1 c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ p_154 ∨ -b^{154, 2}_0 c in DIMACS: 20957 20958 -20959 154 -20960 0 20957 20958 -20959 154 -20961 0 20957 20958 -20959 154 -20962 0 c 0-1 --> -1 c (-b^{154, 1}_2 ∧ -b^{154, 1}_1 ∧ -b^{154, 1}_0 ∧ -p_154) -> ( b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ b^{154, 2}_0) c in CNF: c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ p_154 ∨ b^{154, 2}_2 c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ p_154 ∨ -b^{154, 2}_1 c b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ p_154 ∨ b^{154, 2}_0 c in DIMACS: 20957 20958 20959 154 20960 0 20957 20958 20959 154 -20961 0 20957 20958 20959 154 20962 0 c -1-1 --> -2 c ( b^{154, 1}_2 ∧ -b^{154, 1}_1 ∧ b^{154, 1}_0 ∧ -p_154) -> ( b^{154, 2}_2 ∧ b^{154, 2}_1 ∧ -b^{154, 2}_0) c in CNF: c -b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ p_154 ∨ b^{154, 2}_2 c -b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ p_154 ∨ b^{154, 2}_1 c -b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ p_154 ∨ -b^{154, 2}_0 c in DIMACS: -20957 20958 -20959 154 20960 0 -20957 20958 -20959 154 20961 0 -20957 20958 -20959 154 -20962 0 c -2-1 --> break c ( b^{154, 1}_2 ∧ b^{154, 1}_1 ∧ -b^{154, 1}_0 ∧ -p_154) -> break c in CNF: c -b^{154, 1}_2 ∨ -b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ p_154 ∨ break c in DIMACS: -20957 -20958 20959 154 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{154, 1}_2 ∧ -b^{154, 1}_1 ∧ -b^{154, 1}_0 ∧ true) c in CNF: c -b^{154, 1}_2 ∨ b^{154, 1}_1 ∨ b^{154, 1}_0 ∨ false c in DIMACS: -20957 20958 20959 0 c 3 does not represent an automaton state. c -(-b^{154, 1}_2 ∧ b^{154, 1}_1 ∧ b^{154, 1}_0 ∧ true) c in CNF: c b^{154, 1}_2 ∨ -b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ false c in DIMACS: 20957 -20958 -20959 0 c -3 does not represent an automaton state. c -( b^{154, 1}_2 ∧ b^{154, 1}_1 ∧ b^{154, 1}_0 ∧ true) c in CNF: c -b^{154, 1}_2 ∨ -b^{154, 1}_1 ∨ -b^{154, 1}_0 ∨ false c in DIMACS: -20957 -20958 -20959 0 c i = 2 c -2+1 --> -1 c ( b^{154, 2}_2 ∧ b^{154, 2}_1 ∧ -b^{154, 2}_0 ∧ p_308) -> ( b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ b^{154, 3}_0) c in CNF: c -b^{154, 2}_2 ∨ -b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ -p_308 ∨ b^{154, 3}_2 c -b^{154, 2}_2 ∨ -b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ -p_308 ∨ -b^{154, 3}_1 c -b^{154, 2}_2 ∨ -b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ -p_308 ∨ b^{154, 3}_0 c in DIMACS: -20960 -20961 20962 -308 20963 0 -20960 -20961 20962 -308 -20964 0 -20960 -20961 20962 -308 20965 0 c -1+1 --> 0 c ( b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ b^{154, 2}_0 ∧ p_308) -> (-b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ -b^{154, 3}_0) c in CNF: c -b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ -p_308 ∨ -b^{154, 3}_2 c -b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ -p_308 ∨ -b^{154, 3}_1 c -b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ -p_308 ∨ -b^{154, 3}_0 c in DIMACS: -20960 20961 -20962 -308 -20963 0 -20960 20961 -20962 -308 -20964 0 -20960 20961 -20962 -308 -20965 0 c 0+1 --> 1 c (-b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ -b^{154, 2}_0 ∧ p_308) -> (-b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ b^{154, 3}_0) c in CNF: c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ -p_308 ∨ -b^{154, 3}_2 c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ -p_308 ∨ -b^{154, 3}_1 c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ -p_308 ∨ b^{154, 3}_0 c in DIMACS: 20960 20961 20962 -308 -20963 0 20960 20961 20962 -308 -20964 0 20960 20961 20962 -308 20965 0 c 1+1 --> 2 c (-b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ b^{154, 2}_0 ∧ p_308) -> (-b^{154, 3}_2 ∧ b^{154, 3}_1 ∧ -b^{154, 3}_0) c in CNF: c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ -p_308 ∨ -b^{154, 3}_2 c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ -p_308 ∨ b^{154, 3}_1 c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ -p_308 ∨ -b^{154, 3}_0 c in DIMACS: 20960 20961 -20962 -308 -20963 0 20960 20961 -20962 -308 20964 0 20960 20961 -20962 -308 -20965 0 c 2+1 --> break c (-b^{154, 2}_2 ∧ b^{154, 2}_1 ∧ -b^{154, 2}_0 ∧ p_308) -> break c in CNF: c b^{154, 2}_2 ∨ -b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ -p_308 ∨ break c in DIMACS: 20960 -20961 20962 -308 1162 0 c 2-1 --> 1 c (-b^{154, 2}_2 ∧ b^{154, 2}_1 ∧ -b^{154, 2}_0 ∧ -p_308) -> (-b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ b^{154, 3}_0) c in CNF: c b^{154, 2}_2 ∨ -b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ p_308 ∨ -b^{154, 3}_2 c b^{154, 2}_2 ∨ -b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ p_308 ∨ -b^{154, 3}_1 c b^{154, 2}_2 ∨ -b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ p_308 ∨ b^{154, 3}_0 c in DIMACS: 20960 -20961 20962 308 -20963 0 20960 -20961 20962 308 -20964 0 20960 -20961 20962 308 20965 0 c 1-1 --> 0 c (-b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ b^{154, 2}_0 ∧ -p_308) -> (-b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ -b^{154, 3}_0) c in CNF: c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ p_308 ∨ -b^{154, 3}_2 c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ p_308 ∨ -b^{154, 3}_1 c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ p_308 ∨ -b^{154, 3}_0 c in DIMACS: 20960 20961 -20962 308 -20963 0 20960 20961 -20962 308 -20964 0 20960 20961 -20962 308 -20965 0 c 0-1 --> -1 c (-b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ -b^{154, 2}_0 ∧ -p_308) -> ( b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ b^{154, 3}_0) c in CNF: c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ p_308 ∨ b^{154, 3}_2 c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ p_308 ∨ -b^{154, 3}_1 c b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ p_308 ∨ b^{154, 3}_0 c in DIMACS: 20960 20961 20962 308 20963 0 20960 20961 20962 308 -20964 0 20960 20961 20962 308 20965 0 c -1-1 --> -2 c ( b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ b^{154, 2}_0 ∧ -p_308) -> ( b^{154, 3}_2 ∧ b^{154, 3}_1 ∧ -b^{154, 3}_0) c in CNF: c -b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ p_308 ∨ b^{154, 3}_2 c -b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ p_308 ∨ b^{154, 3}_1 c -b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ p_308 ∨ -b^{154, 3}_0 c in DIMACS: -20960 20961 -20962 308 20963 0 -20960 20961 -20962 308 20964 0 -20960 20961 -20962 308 -20965 0 c -2-1 --> break c ( b^{154, 2}_2 ∧ b^{154, 2}_1 ∧ -b^{154, 2}_0 ∧ -p_308) -> break c in CNF: c -b^{154, 2}_2 ∨ -b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ p_308 ∨ break c in DIMACS: -20960 -20961 20962 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{154, 2}_2 ∧ -b^{154, 2}_1 ∧ -b^{154, 2}_0 ∧ true) c in CNF: c -b^{154, 2}_2 ∨ b^{154, 2}_1 ∨ b^{154, 2}_0 ∨ false c in DIMACS: -20960 20961 20962 0 c 3 does not represent an automaton state. c -(-b^{154, 2}_2 ∧ b^{154, 2}_1 ∧ b^{154, 2}_0 ∧ true) c in CNF: c b^{154, 2}_2 ∨ -b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ false c in DIMACS: 20960 -20961 -20962 0 c -3 does not represent an automaton state. c -( b^{154, 2}_2 ∧ b^{154, 2}_1 ∧ b^{154, 2}_0 ∧ true) c in CNF: c -b^{154, 2}_2 ∨ -b^{154, 2}_1 ∨ -b^{154, 2}_0 ∨ false c in DIMACS: -20960 -20961 -20962 0 c i = 3 c -2+1 --> -1 c ( b^{154, 3}_2 ∧ b^{154, 3}_1 ∧ -b^{154, 3}_0 ∧ p_462) -> ( b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ b^{154, 4}_0) c in CNF: c -b^{154, 3}_2 ∨ -b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ -p_462 ∨ b^{154, 4}_2 c -b^{154, 3}_2 ∨ -b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ -p_462 ∨ -b^{154, 4}_1 c -b^{154, 3}_2 ∨ -b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ -p_462 ∨ b^{154, 4}_0 c in DIMACS: -20963 -20964 20965 -462 20966 0 -20963 -20964 20965 -462 -20967 0 -20963 -20964 20965 -462 20968 0 c -1+1 --> 0 c ( b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ b^{154, 3}_0 ∧ p_462) -> (-b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ -b^{154, 4}_0) c in CNF: c -b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ -p_462 ∨ -b^{154, 4}_2 c -b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ -p_462 ∨ -b^{154, 4}_1 c -b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ -p_462 ∨ -b^{154, 4}_0 c in DIMACS: -20963 20964 -20965 -462 -20966 0 -20963 20964 -20965 -462 -20967 0 -20963 20964 -20965 -462 -20968 0 c 0+1 --> 1 c (-b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ -b^{154, 3}_0 ∧ p_462) -> (-b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ b^{154, 4}_0) c in CNF: c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ -p_462 ∨ -b^{154, 4}_2 c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ -p_462 ∨ -b^{154, 4}_1 c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ -p_462 ∨ b^{154, 4}_0 c in DIMACS: 20963 20964 20965 -462 -20966 0 20963 20964 20965 -462 -20967 0 20963 20964 20965 -462 20968 0 c 1+1 --> 2 c (-b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ b^{154, 3}_0 ∧ p_462) -> (-b^{154, 4}_2 ∧ b^{154, 4}_1 ∧ -b^{154, 4}_0) c in CNF: c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ -p_462 ∨ -b^{154, 4}_2 c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ -p_462 ∨ b^{154, 4}_1 c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ -p_462 ∨ -b^{154, 4}_0 c in DIMACS: 20963 20964 -20965 -462 -20966 0 20963 20964 -20965 -462 20967 0 20963 20964 -20965 -462 -20968 0 c 2+1 --> break c (-b^{154, 3}_2 ∧ b^{154, 3}_1 ∧ -b^{154, 3}_0 ∧ p_462) -> break c in CNF: c b^{154, 3}_2 ∨ -b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ -p_462 ∨ break c in DIMACS: 20963 -20964 20965 -462 1162 0 c 2-1 --> 1 c (-b^{154, 3}_2 ∧ b^{154, 3}_1 ∧ -b^{154, 3}_0 ∧ -p_462) -> (-b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ b^{154, 4}_0) c in CNF: c b^{154, 3}_2 ∨ -b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ p_462 ∨ -b^{154, 4}_2 c b^{154, 3}_2 ∨ -b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ p_462 ∨ -b^{154, 4}_1 c b^{154, 3}_2 ∨ -b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ p_462 ∨ b^{154, 4}_0 c in DIMACS: 20963 -20964 20965 462 -20966 0 20963 -20964 20965 462 -20967 0 20963 -20964 20965 462 20968 0 c 1-1 --> 0 c (-b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ b^{154, 3}_0 ∧ -p_462) -> (-b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ -b^{154, 4}_0) c in CNF: c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ p_462 ∨ -b^{154, 4}_2 c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ p_462 ∨ -b^{154, 4}_1 c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ p_462 ∨ -b^{154, 4}_0 c in DIMACS: 20963 20964 -20965 462 -20966 0 20963 20964 -20965 462 -20967 0 20963 20964 -20965 462 -20968 0 c 0-1 --> -1 c (-b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ -b^{154, 3}_0 ∧ -p_462) -> ( b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ b^{154, 4}_0) c in CNF: c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ p_462 ∨ b^{154, 4}_2 c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ p_462 ∨ -b^{154, 4}_1 c b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ p_462 ∨ b^{154, 4}_0 c in DIMACS: 20963 20964 20965 462 20966 0 20963 20964 20965 462 -20967 0 20963 20964 20965 462 20968 0 c -1-1 --> -2 c ( b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ b^{154, 3}_0 ∧ -p_462) -> ( b^{154, 4}_2 ∧ b^{154, 4}_1 ∧ -b^{154, 4}_0) c in CNF: c -b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ p_462 ∨ b^{154, 4}_2 c -b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ p_462 ∨ b^{154, 4}_1 c -b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ p_462 ∨ -b^{154, 4}_0 c in DIMACS: -20963 20964 -20965 462 20966 0 -20963 20964 -20965 462 20967 0 -20963 20964 -20965 462 -20968 0 c -2-1 --> break c ( b^{154, 3}_2 ∧ b^{154, 3}_1 ∧ -b^{154, 3}_0 ∧ -p_462) -> break c in CNF: c -b^{154, 3}_2 ∨ -b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ p_462 ∨ break c in DIMACS: -20963 -20964 20965 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{154, 3}_2 ∧ -b^{154, 3}_1 ∧ -b^{154, 3}_0 ∧ true) c in CNF: c -b^{154, 3}_2 ∨ b^{154, 3}_1 ∨ b^{154, 3}_0 ∨ false c in DIMACS: -20963 20964 20965 0 c 3 does not represent an automaton state. c -(-b^{154, 3}_2 ∧ b^{154, 3}_1 ∧ b^{154, 3}_0 ∧ true) c in CNF: c b^{154, 3}_2 ∨ -b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ false c in DIMACS: 20963 -20964 -20965 0 c -3 does not represent an automaton state. c -( b^{154, 3}_2 ∧ b^{154, 3}_1 ∧ b^{154, 3}_0 ∧ true) c in CNF: c -b^{154, 3}_2 ∨ -b^{154, 3}_1 ∨ -b^{154, 3}_0 ∨ false c in DIMACS: -20963 -20964 -20965 0 c i = 4 c -2+1 --> -1 c ( b^{154, 4}_2 ∧ b^{154, 4}_1 ∧ -b^{154, 4}_0 ∧ p_616) -> ( b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ b^{154, 5}_0) c in CNF: c -b^{154, 4}_2 ∨ -b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ -p_616 ∨ b^{154, 5}_2 c -b^{154, 4}_2 ∨ -b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ -p_616 ∨ -b^{154, 5}_1 c -b^{154, 4}_2 ∨ -b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ -p_616 ∨ b^{154, 5}_0 c in DIMACS: -20966 -20967 20968 -616 20969 0 -20966 -20967 20968 -616 -20970 0 -20966 -20967 20968 -616 20971 0 c -1+1 --> 0 c ( b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ b^{154, 4}_0 ∧ p_616) -> (-b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ -b^{154, 5}_0) c in CNF: c -b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ -p_616 ∨ -b^{154, 5}_2 c -b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ -p_616 ∨ -b^{154, 5}_1 c -b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ -p_616 ∨ -b^{154, 5}_0 c in DIMACS: -20966 20967 -20968 -616 -20969 0 -20966 20967 -20968 -616 -20970 0 -20966 20967 -20968 -616 -20971 0 c 0+1 --> 1 c (-b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ -b^{154, 4}_0 ∧ p_616) -> (-b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ b^{154, 5}_0) c in CNF: c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ -p_616 ∨ -b^{154, 5}_2 c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ -p_616 ∨ -b^{154, 5}_1 c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ -p_616 ∨ b^{154, 5}_0 c in DIMACS: 20966 20967 20968 -616 -20969 0 20966 20967 20968 -616 -20970 0 20966 20967 20968 -616 20971 0 c 1+1 --> 2 c (-b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ b^{154, 4}_0 ∧ p_616) -> (-b^{154, 5}_2 ∧ b^{154, 5}_1 ∧ -b^{154, 5}_0) c in CNF: c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ -p_616 ∨ -b^{154, 5}_2 c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ -p_616 ∨ b^{154, 5}_1 c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ -p_616 ∨ -b^{154, 5}_0 c in DIMACS: 20966 20967 -20968 -616 -20969 0 20966 20967 -20968 -616 20970 0 20966 20967 -20968 -616 -20971 0 c 2+1 --> break c (-b^{154, 4}_2 ∧ b^{154, 4}_1 ∧ -b^{154, 4}_0 ∧ p_616) -> break c in CNF: c b^{154, 4}_2 ∨ -b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ -p_616 ∨ break c in DIMACS: 20966 -20967 20968 -616 1162 0 c 2-1 --> 1 c (-b^{154, 4}_2 ∧ b^{154, 4}_1 ∧ -b^{154, 4}_0 ∧ -p_616) -> (-b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ b^{154, 5}_0) c in CNF: c b^{154, 4}_2 ∨ -b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ p_616 ∨ -b^{154, 5}_2 c b^{154, 4}_2 ∨ -b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ p_616 ∨ -b^{154, 5}_1 c b^{154, 4}_2 ∨ -b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ p_616 ∨ b^{154, 5}_0 c in DIMACS: 20966 -20967 20968 616 -20969 0 20966 -20967 20968 616 -20970 0 20966 -20967 20968 616 20971 0 c 1-1 --> 0 c (-b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ b^{154, 4}_0 ∧ -p_616) -> (-b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ -b^{154, 5}_0) c in CNF: c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ p_616 ∨ -b^{154, 5}_2 c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ p_616 ∨ -b^{154, 5}_1 c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ p_616 ∨ -b^{154, 5}_0 c in DIMACS: 20966 20967 -20968 616 -20969 0 20966 20967 -20968 616 -20970 0 20966 20967 -20968 616 -20971 0 c 0-1 --> -1 c (-b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ -b^{154, 4}_0 ∧ -p_616) -> ( b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ b^{154, 5}_0) c in CNF: c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ p_616 ∨ b^{154, 5}_2 c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ p_616 ∨ -b^{154, 5}_1 c b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ p_616 ∨ b^{154, 5}_0 c in DIMACS: 20966 20967 20968 616 20969 0 20966 20967 20968 616 -20970 0 20966 20967 20968 616 20971 0 c -1-1 --> -2 c ( b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ b^{154, 4}_0 ∧ -p_616) -> ( b^{154, 5}_2 ∧ b^{154, 5}_1 ∧ -b^{154, 5}_0) c in CNF: c -b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ p_616 ∨ b^{154, 5}_2 c -b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ p_616 ∨ b^{154, 5}_1 c -b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ p_616 ∨ -b^{154, 5}_0 c in DIMACS: -20966 20967 -20968 616 20969 0 -20966 20967 -20968 616 20970 0 -20966 20967 -20968 616 -20971 0 c -2-1 --> break c ( b^{154, 4}_2 ∧ b^{154, 4}_1 ∧ -b^{154, 4}_0 ∧ -p_616) -> break c in CNF: c -b^{154, 4}_2 ∨ -b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ p_616 ∨ break c in DIMACS: -20966 -20967 20968 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{154, 4}_2 ∧ -b^{154, 4}_1 ∧ -b^{154, 4}_0 ∧ true) c in CNF: c -b^{154, 4}_2 ∨ b^{154, 4}_1 ∨ b^{154, 4}_0 ∨ false c in DIMACS: -20966 20967 20968 0 c 3 does not represent an automaton state. c -(-b^{154, 4}_2 ∧ b^{154, 4}_1 ∧ b^{154, 4}_0 ∧ true) c in CNF: c b^{154, 4}_2 ∨ -b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ false c in DIMACS: 20966 -20967 -20968 0 c -3 does not represent an automaton state. c -( b^{154, 4}_2 ∧ b^{154, 4}_1 ∧ b^{154, 4}_0 ∧ true) c in CNF: c -b^{154, 4}_2 ∨ -b^{154, 4}_1 ∨ -b^{154, 4}_0 ∨ false c in DIMACS: -20966 -20967 -20968 0 c i = 5 c -2+1 --> -1 c ( b^{154, 5}_2 ∧ b^{154, 5}_1 ∧ -b^{154, 5}_0 ∧ p_770) -> ( b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ b^{154, 6}_0) c in CNF: c -b^{154, 5}_2 ∨ -b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ -p_770 ∨ b^{154, 6}_2 c -b^{154, 5}_2 ∨ -b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ -p_770 ∨ -b^{154, 6}_1 c -b^{154, 5}_2 ∨ -b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ -p_770 ∨ b^{154, 6}_0 c in DIMACS: -20969 -20970 20971 -770 20972 0 -20969 -20970 20971 -770 -20973 0 -20969 -20970 20971 -770 20974 0 c -1+1 --> 0 c ( b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ b^{154, 5}_0 ∧ p_770) -> (-b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ -b^{154, 6}_0) c in CNF: c -b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ -p_770 ∨ -b^{154, 6}_2 c -b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ -p_770 ∨ -b^{154, 6}_1 c -b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ -p_770 ∨ -b^{154, 6}_0 c in DIMACS: -20969 20970 -20971 -770 -20972 0 -20969 20970 -20971 -770 -20973 0 -20969 20970 -20971 -770 -20974 0 c 0+1 --> 1 c (-b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ -b^{154, 5}_0 ∧ p_770) -> (-b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ b^{154, 6}_0) c in CNF: c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ -p_770 ∨ -b^{154, 6}_2 c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ -p_770 ∨ -b^{154, 6}_1 c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ -p_770 ∨ b^{154, 6}_0 c in DIMACS: 20969 20970 20971 -770 -20972 0 20969 20970 20971 -770 -20973 0 20969 20970 20971 -770 20974 0 c 1+1 --> 2 c (-b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ b^{154, 5}_0 ∧ p_770) -> (-b^{154, 6}_2 ∧ b^{154, 6}_1 ∧ -b^{154, 6}_0) c in CNF: c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ -p_770 ∨ -b^{154, 6}_2 c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ -p_770 ∨ b^{154, 6}_1 c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ -p_770 ∨ -b^{154, 6}_0 c in DIMACS: 20969 20970 -20971 -770 -20972 0 20969 20970 -20971 -770 20973 0 20969 20970 -20971 -770 -20974 0 c 2+1 --> break c (-b^{154, 5}_2 ∧ b^{154, 5}_1 ∧ -b^{154, 5}_0 ∧ p_770) -> break c in CNF: c b^{154, 5}_2 ∨ -b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ -p_770 ∨ break c in DIMACS: 20969 -20970 20971 -770 1162 0 c 2-1 --> 1 c (-b^{154, 5}_2 ∧ b^{154, 5}_1 ∧ -b^{154, 5}_0 ∧ -p_770) -> (-b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ b^{154, 6}_0) c in CNF: c b^{154, 5}_2 ∨ -b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ p_770 ∨ -b^{154, 6}_2 c b^{154, 5}_2 ∨ -b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ p_770 ∨ -b^{154, 6}_1 c b^{154, 5}_2 ∨ -b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ p_770 ∨ b^{154, 6}_0 c in DIMACS: 20969 -20970 20971 770 -20972 0 20969 -20970 20971 770 -20973 0 20969 -20970 20971 770 20974 0 c 1-1 --> 0 c (-b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ b^{154, 5}_0 ∧ -p_770) -> (-b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ -b^{154, 6}_0) c in CNF: c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ p_770 ∨ -b^{154, 6}_2 c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ p_770 ∨ -b^{154, 6}_1 c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ p_770 ∨ -b^{154, 6}_0 c in DIMACS: 20969 20970 -20971 770 -20972 0 20969 20970 -20971 770 -20973 0 20969 20970 -20971 770 -20974 0 c 0-1 --> -1 c (-b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ -b^{154, 5}_0 ∧ -p_770) -> ( b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ b^{154, 6}_0) c in CNF: c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ p_770 ∨ b^{154, 6}_2 c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ p_770 ∨ -b^{154, 6}_1 c b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ p_770 ∨ b^{154, 6}_0 c in DIMACS: 20969 20970 20971 770 20972 0 20969 20970 20971 770 -20973 0 20969 20970 20971 770 20974 0 c -1-1 --> -2 c ( b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ b^{154, 5}_0 ∧ -p_770) -> ( b^{154, 6}_2 ∧ b^{154, 6}_1 ∧ -b^{154, 6}_0) c in CNF: c -b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ p_770 ∨ b^{154, 6}_2 c -b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ p_770 ∨ b^{154, 6}_1 c -b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ p_770 ∨ -b^{154, 6}_0 c in DIMACS: -20969 20970 -20971 770 20972 0 -20969 20970 -20971 770 20973 0 -20969 20970 -20971 770 -20974 0 c -2-1 --> break c ( b^{154, 5}_2 ∧ b^{154, 5}_1 ∧ -b^{154, 5}_0 ∧ -p_770) -> break c in CNF: c -b^{154, 5}_2 ∨ -b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ p_770 ∨ break c in DIMACS: -20969 -20970 20971 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{154, 5}_2 ∧ -b^{154, 5}_1 ∧ -b^{154, 5}_0 ∧ true) c in CNF: c -b^{154, 5}_2 ∨ b^{154, 5}_1 ∨ b^{154, 5}_0 ∨ false c in DIMACS: -20969 20970 20971 0 c 3 does not represent an automaton state. c -(-b^{154, 5}_2 ∧ b^{154, 5}_1 ∧ b^{154, 5}_0 ∧ true) c in CNF: c b^{154, 5}_2 ∨ -b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ false c in DIMACS: 20969 -20970 -20971 0 c -3 does not represent an automaton state. c -( b^{154, 5}_2 ∧ b^{154, 5}_1 ∧ b^{154, 5}_0 ∧ true) c in CNF: c -b^{154, 5}_2 ∨ -b^{154, 5}_1 ∨ -b^{154, 5}_0 ∨ false c in DIMACS: -20969 -20970 -20971 0 c i = 6 c -2+1 --> -1 c ( b^{154, 6}_2 ∧ b^{154, 6}_1 ∧ -b^{154, 6}_0 ∧ p_924) -> ( b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ b^{154, 7}_0) c in CNF: c -b^{154, 6}_2 ∨ -b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ -p_924 ∨ b^{154, 7}_2 c -b^{154, 6}_2 ∨ -b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ -p_924 ∨ -b^{154, 7}_1 c -b^{154, 6}_2 ∨ -b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ -p_924 ∨ b^{154, 7}_0 c in DIMACS: -20972 -20973 20974 -924 20975 0 -20972 -20973 20974 -924 -20976 0 -20972 -20973 20974 -924 20977 0 c -1+1 --> 0 c ( b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ b^{154, 6}_0 ∧ p_924) -> (-b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ -b^{154, 7}_0) c in CNF: c -b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ -p_924 ∨ -b^{154, 7}_2 c -b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ -p_924 ∨ -b^{154, 7}_1 c -b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ -p_924 ∨ -b^{154, 7}_0 c in DIMACS: -20972 20973 -20974 -924 -20975 0 -20972 20973 -20974 -924 -20976 0 -20972 20973 -20974 -924 -20977 0 c 0+1 --> 1 c (-b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ -b^{154, 6}_0 ∧ p_924) -> (-b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ b^{154, 7}_0) c in CNF: c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ -p_924 ∨ -b^{154, 7}_2 c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ -p_924 ∨ -b^{154, 7}_1 c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ -p_924 ∨ b^{154, 7}_0 c in DIMACS: 20972 20973 20974 -924 -20975 0 20972 20973 20974 -924 -20976 0 20972 20973 20974 -924 20977 0 c 1+1 --> 2 c (-b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ b^{154, 6}_0 ∧ p_924) -> (-b^{154, 7}_2 ∧ b^{154, 7}_1 ∧ -b^{154, 7}_0) c in CNF: c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ -p_924 ∨ -b^{154, 7}_2 c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ -p_924 ∨ b^{154, 7}_1 c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ -p_924 ∨ -b^{154, 7}_0 c in DIMACS: 20972 20973 -20974 -924 -20975 0 20972 20973 -20974 -924 20976 0 20972 20973 -20974 -924 -20977 0 c 2+1 --> break c (-b^{154, 6}_2 ∧ b^{154, 6}_1 ∧ -b^{154, 6}_0 ∧ p_924) -> break c in CNF: c b^{154, 6}_2 ∨ -b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ -p_924 ∨ break c in DIMACS: 20972 -20973 20974 -924 1162 0 c 2-1 --> 1 c (-b^{154, 6}_2 ∧ b^{154, 6}_1 ∧ -b^{154, 6}_0 ∧ -p_924) -> (-b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ b^{154, 7}_0) c in CNF: c b^{154, 6}_2 ∨ -b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ p_924 ∨ -b^{154, 7}_2 c b^{154, 6}_2 ∨ -b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ p_924 ∨ -b^{154, 7}_1 c b^{154, 6}_2 ∨ -b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ p_924 ∨ b^{154, 7}_0 c in DIMACS: 20972 -20973 20974 924 -20975 0 20972 -20973 20974 924 -20976 0 20972 -20973 20974 924 20977 0 c 1-1 --> 0 c (-b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ b^{154, 6}_0 ∧ -p_924) -> (-b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ -b^{154, 7}_0) c in CNF: c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ p_924 ∨ -b^{154, 7}_2 c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ p_924 ∨ -b^{154, 7}_1 c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ p_924 ∨ -b^{154, 7}_0 c in DIMACS: 20972 20973 -20974 924 -20975 0 20972 20973 -20974 924 -20976 0 20972 20973 -20974 924 -20977 0 c 0-1 --> -1 c (-b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ -b^{154, 6}_0 ∧ -p_924) -> ( b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ b^{154, 7}_0) c in CNF: c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ p_924 ∨ b^{154, 7}_2 c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ p_924 ∨ -b^{154, 7}_1 c b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ p_924 ∨ b^{154, 7}_0 c in DIMACS: 20972 20973 20974 924 20975 0 20972 20973 20974 924 -20976 0 20972 20973 20974 924 20977 0 c -1-1 --> -2 c ( b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ b^{154, 6}_0 ∧ -p_924) -> ( b^{154, 7}_2 ∧ b^{154, 7}_1 ∧ -b^{154, 7}_0) c in CNF: c -b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ p_924 ∨ b^{154, 7}_2 c -b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ p_924 ∨ b^{154, 7}_1 c -b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ p_924 ∨ -b^{154, 7}_0 c in DIMACS: -20972 20973 -20974 924 20975 0 -20972 20973 -20974 924 20976 0 -20972 20973 -20974 924 -20977 0 c -2-1 --> break c ( b^{154, 6}_2 ∧ b^{154, 6}_1 ∧ -b^{154, 6}_0 ∧ -p_924) -> break c in CNF: c -b^{154, 6}_2 ∨ -b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ p_924 ∨ break c in DIMACS: -20972 -20973 20974 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{154, 6}_2 ∧ -b^{154, 6}_1 ∧ -b^{154, 6}_0 ∧ true) c in CNF: c -b^{154, 6}_2 ∨ b^{154, 6}_1 ∨ b^{154, 6}_0 ∨ false c in DIMACS: -20972 20973 20974 0 c 3 does not represent an automaton state. c -(-b^{154, 6}_2 ∧ b^{154, 6}_1 ∧ b^{154, 6}_0 ∧ true) c in CNF: c b^{154, 6}_2 ∨ -b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ false c in DIMACS: 20972 -20973 -20974 0 c -3 does not represent an automaton state. c -( b^{154, 6}_2 ∧ b^{154, 6}_1 ∧ b^{154, 6}_0 ∧ true) c in CNF: c -b^{154, 6}_2 ∨ -b^{154, 6}_1 ∨ -b^{154, 6}_0 ∨ false c in DIMACS: -20972 -20973 -20974 0 c i = 7 c -2+1 --> -1 c ( b^{154, 7}_2 ∧ b^{154, 7}_1 ∧ -b^{154, 7}_0 ∧ p_1078) -> ( b^{154, 8}_2 ∧ -b^{154, 8}_1 ∧ b^{154, 8}_0) c in CNF: c -b^{154, 7}_2 ∨ -b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ -p_1078 ∨ b^{154, 8}_2 c -b^{154, 7}_2 ∨ -b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ -p_1078 ∨ -b^{154, 8}_1 c -b^{154, 7}_2 ∨ -b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ -p_1078 ∨ b^{154, 8}_0 c in DIMACS: -20975 -20976 20977 -1078 20978 0 -20975 -20976 20977 -1078 -20979 0 -20975 -20976 20977 -1078 20980 0 c -1+1 --> 0 c ( b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ b^{154, 7}_0 ∧ p_1078) -> (-b^{154, 8}_2 ∧ -b^{154, 8}_1 ∧ -b^{154, 8}_0) c in CNF: c -b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ -p_1078 ∨ -b^{154, 8}_2 c -b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ -p_1078 ∨ -b^{154, 8}_1 c -b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ -p_1078 ∨ -b^{154, 8}_0 c in DIMACS: -20975 20976 -20977 -1078 -20978 0 -20975 20976 -20977 -1078 -20979 0 -20975 20976 -20977 -1078 -20980 0 c 0+1 --> 1 c (-b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ -b^{154, 7}_0 ∧ p_1078) -> (-b^{154, 8}_2 ∧ -b^{154, 8}_1 ∧ b^{154, 8}_0) c in CNF: c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ -p_1078 ∨ -b^{154, 8}_2 c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ -p_1078 ∨ -b^{154, 8}_1 c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ -p_1078 ∨ b^{154, 8}_0 c in DIMACS: 20975 20976 20977 -1078 -20978 0 20975 20976 20977 -1078 -20979 0 20975 20976 20977 -1078 20980 0 c 1+1 --> 2 c (-b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ b^{154, 7}_0 ∧ p_1078) -> (-b^{154, 8}_2 ∧ b^{154, 8}_1 ∧ -b^{154, 8}_0) c in CNF: c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ -p_1078 ∨ -b^{154, 8}_2 c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ -p_1078 ∨ b^{154, 8}_1 c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ -p_1078 ∨ -b^{154, 8}_0 c in DIMACS: 20975 20976 -20977 -1078 -20978 0 20975 20976 -20977 -1078 20979 0 20975 20976 -20977 -1078 -20980 0 c 2+1 --> break c (-b^{154, 7}_2 ∧ b^{154, 7}_1 ∧ -b^{154, 7}_0 ∧ p_1078) -> break c in CNF: c b^{154, 7}_2 ∨ -b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ -p_1078 ∨ break c in DIMACS: 20975 -20976 20977 -1078 1162 0 c 2-1 --> 1 c (-b^{154, 7}_2 ∧ b^{154, 7}_1 ∧ -b^{154, 7}_0 ∧ -p_1078) -> (-b^{154, 8}_2 ∧ -b^{154, 8}_1 ∧ b^{154, 8}_0) c in CNF: c b^{154, 7}_2 ∨ -b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ p_1078 ∨ -b^{154, 8}_2 c b^{154, 7}_2 ∨ -b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ p_1078 ∨ -b^{154, 8}_1 c b^{154, 7}_2 ∨ -b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ p_1078 ∨ b^{154, 8}_0 c in DIMACS: 20975 -20976 20977 1078 -20978 0 20975 -20976 20977 1078 -20979 0 20975 -20976 20977 1078 20980 0 c 1-1 --> 0 c (-b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ b^{154, 7}_0 ∧ -p_1078) -> (-b^{154, 8}_2 ∧ -b^{154, 8}_1 ∧ -b^{154, 8}_0) c in CNF: c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ p_1078 ∨ -b^{154, 8}_2 c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ p_1078 ∨ -b^{154, 8}_1 c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ p_1078 ∨ -b^{154, 8}_0 c in DIMACS: 20975 20976 -20977 1078 -20978 0 20975 20976 -20977 1078 -20979 0 20975 20976 -20977 1078 -20980 0 c 0-1 --> -1 c (-b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ -b^{154, 7}_0 ∧ -p_1078) -> ( b^{154, 8}_2 ∧ -b^{154, 8}_1 ∧ b^{154, 8}_0) c in CNF: c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ p_1078 ∨ b^{154, 8}_2 c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ p_1078 ∨ -b^{154, 8}_1 c b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ p_1078 ∨ b^{154, 8}_0 c in DIMACS: 20975 20976 20977 1078 20978 0 20975 20976 20977 1078 -20979 0 20975 20976 20977 1078 20980 0 c -1-1 --> -2 c ( b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ b^{154, 7}_0 ∧ -p_1078) -> ( b^{154, 8}_2 ∧ b^{154, 8}_1 ∧ -b^{154, 8}_0) c in CNF: c -b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ p_1078 ∨ b^{154, 8}_2 c -b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ p_1078 ∨ b^{154, 8}_1 c -b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ p_1078 ∨ -b^{154, 8}_0 c in DIMACS: -20975 20976 -20977 1078 20978 0 -20975 20976 -20977 1078 20979 0 -20975 20976 -20977 1078 -20980 0 c -2-1 --> break c ( b^{154, 7}_2 ∧ b^{154, 7}_1 ∧ -b^{154, 7}_0 ∧ -p_1078) -> break c in CNF: c -b^{154, 7}_2 ∨ -b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ p_1078 ∨ break c in DIMACS: -20975 -20976 20977 1078 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{154, 7}_2 ∧ -b^{154, 7}_1 ∧ -b^{154, 7}_0 ∧ true) c in CNF: c -b^{154, 7}_2 ∨ b^{154, 7}_1 ∨ b^{154, 7}_0 ∨ false c in DIMACS: -20975 20976 20977 0 c 3 does not represent an automaton state. c -(-b^{154, 7}_2 ∧ b^{154, 7}_1 ∧ b^{154, 7}_0 ∧ true) c in CNF: c b^{154, 7}_2 ∨ -b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ false c in DIMACS: 20975 -20976 -20977 0 c -3 does not represent an automaton state. c -( b^{154, 7}_2 ∧ b^{154, 7}_1 ∧ b^{154, 7}_0 ∧ true) c in CNF: c -b^{154, 7}_2 ∨ -b^{154, 7}_1 ∨ -b^{154, 7}_0 ∨ false c in DIMACS: -20975 -20976 -20977 0 c INIT for k = 155 c -b^{155, 1}_2 c -b^{155, 1}_1 c -b^{155, 1}_0 c in DIMACS: -20981 0 -20982 0 -20983 0 c Transitions for k = 155 c i = 1 c -2+1 --> -1 c ( b^{155, 1}_2 ∧ b^{155, 1}_1 ∧ -b^{155, 1}_0 ∧ p_155) -> ( b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ b^{155, 2}_0) c in CNF: c -b^{155, 1}_2 ∨ -b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ -p_155 ∨ b^{155, 2}_2 c -b^{155, 1}_2 ∨ -b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ -p_155 ∨ -b^{155, 2}_1 c -b^{155, 1}_2 ∨ -b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ -p_155 ∨ b^{155, 2}_0 c in DIMACS: -20981 -20982 20983 -155 20984 0 -20981 -20982 20983 -155 -20985 0 -20981 -20982 20983 -155 20986 0 c -1+1 --> 0 c ( b^{155, 1}_2 ∧ -b^{155, 1}_1 ∧ b^{155, 1}_0 ∧ p_155) -> (-b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ -b^{155, 2}_0) c in CNF: c -b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ -p_155 ∨ -b^{155, 2}_2 c -b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ -p_155 ∨ -b^{155, 2}_1 c -b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ -p_155 ∨ -b^{155, 2}_0 c in DIMACS: -20981 20982 -20983 -155 -20984 0 -20981 20982 -20983 -155 -20985 0 -20981 20982 -20983 -155 -20986 0 c 0+1 --> 1 c (-b^{155, 1}_2 ∧ -b^{155, 1}_1 ∧ -b^{155, 1}_0 ∧ p_155) -> (-b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ b^{155, 2}_0) c in CNF: c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ -p_155 ∨ -b^{155, 2}_2 c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ -p_155 ∨ -b^{155, 2}_1 c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ -p_155 ∨ b^{155, 2}_0 c in DIMACS: 20981 20982 20983 -155 -20984 0 20981 20982 20983 -155 -20985 0 20981 20982 20983 -155 20986 0 c 1+1 --> 2 c (-b^{155, 1}_2 ∧ -b^{155, 1}_1 ∧ b^{155, 1}_0 ∧ p_155) -> (-b^{155, 2}_2 ∧ b^{155, 2}_1 ∧ -b^{155, 2}_0) c in CNF: c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ -p_155 ∨ -b^{155, 2}_2 c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ -p_155 ∨ b^{155, 2}_1 c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ -p_155 ∨ -b^{155, 2}_0 c in DIMACS: 20981 20982 -20983 -155 -20984 0 20981 20982 -20983 -155 20985 0 20981 20982 -20983 -155 -20986 0 c 2+1 --> break c (-b^{155, 1}_2 ∧ b^{155, 1}_1 ∧ -b^{155, 1}_0 ∧ p_155) -> break c in CNF: c b^{155, 1}_2 ∨ -b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ -p_155 ∨ break c in DIMACS: 20981 -20982 20983 -155 1162 0 c 2-1 --> 1 c (-b^{155, 1}_2 ∧ b^{155, 1}_1 ∧ -b^{155, 1}_0 ∧ -p_155) -> (-b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ b^{155, 2}_0) c in CNF: c b^{155, 1}_2 ∨ -b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ p_155 ∨ -b^{155, 2}_2 c b^{155, 1}_2 ∨ -b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ p_155 ∨ -b^{155, 2}_1 c b^{155, 1}_2 ∨ -b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ p_155 ∨ b^{155, 2}_0 c in DIMACS: 20981 -20982 20983 155 -20984 0 20981 -20982 20983 155 -20985 0 20981 -20982 20983 155 20986 0 c 1-1 --> 0 c (-b^{155, 1}_2 ∧ -b^{155, 1}_1 ∧ b^{155, 1}_0 ∧ -p_155) -> (-b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ -b^{155, 2}_0) c in CNF: c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ p_155 ∨ -b^{155, 2}_2 c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ p_155 ∨ -b^{155, 2}_1 c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ p_155 ∨ -b^{155, 2}_0 c in DIMACS: 20981 20982 -20983 155 -20984 0 20981 20982 -20983 155 -20985 0 20981 20982 -20983 155 -20986 0 c 0-1 --> -1 c (-b^{155, 1}_2 ∧ -b^{155, 1}_1 ∧ -b^{155, 1}_0 ∧ -p_155) -> ( b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ b^{155, 2}_0) c in CNF: c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ p_155 ∨ b^{155, 2}_2 c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ p_155 ∨ -b^{155, 2}_1 c b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ p_155 ∨ b^{155, 2}_0 c in DIMACS: 20981 20982 20983 155 20984 0 20981 20982 20983 155 -20985 0 20981 20982 20983 155 20986 0 c -1-1 --> -2 c ( b^{155, 1}_2 ∧ -b^{155, 1}_1 ∧ b^{155, 1}_0 ∧ -p_155) -> ( b^{155, 2}_2 ∧ b^{155, 2}_1 ∧ -b^{155, 2}_0) c in CNF: c -b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ p_155 ∨ b^{155, 2}_2 c -b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ p_155 ∨ b^{155, 2}_1 c -b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ p_155 ∨ -b^{155, 2}_0 c in DIMACS: -20981 20982 -20983 155 20984 0 -20981 20982 -20983 155 20985 0 -20981 20982 -20983 155 -20986 0 c -2-1 --> break c ( b^{155, 1}_2 ∧ b^{155, 1}_1 ∧ -b^{155, 1}_0 ∧ -p_155) -> break c in CNF: c -b^{155, 1}_2 ∨ -b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ p_155 ∨ break c in DIMACS: -20981 -20982 20983 155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{155, 1}_2 ∧ -b^{155, 1}_1 ∧ -b^{155, 1}_0 ∧ true) c in CNF: c -b^{155, 1}_2 ∨ b^{155, 1}_1 ∨ b^{155, 1}_0 ∨ false c in DIMACS: -20981 20982 20983 0 c 3 does not represent an automaton state. c -(-b^{155, 1}_2 ∧ b^{155, 1}_1 ∧ b^{155, 1}_0 ∧ true) c in CNF: c b^{155, 1}_2 ∨ -b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ false c in DIMACS: 20981 -20982 -20983 0 c -3 does not represent an automaton state. c -( b^{155, 1}_2 ∧ b^{155, 1}_1 ∧ b^{155, 1}_0 ∧ true) c in CNF: c -b^{155, 1}_2 ∨ -b^{155, 1}_1 ∨ -b^{155, 1}_0 ∨ false c in DIMACS: -20981 -20982 -20983 0 c i = 2 c -2+1 --> -1 c ( b^{155, 2}_2 ∧ b^{155, 2}_1 ∧ -b^{155, 2}_0 ∧ p_310) -> ( b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ b^{155, 3}_0) c in CNF: c -b^{155, 2}_2 ∨ -b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ -p_310 ∨ b^{155, 3}_2 c -b^{155, 2}_2 ∨ -b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ -p_310 ∨ -b^{155, 3}_1 c -b^{155, 2}_2 ∨ -b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ -p_310 ∨ b^{155, 3}_0 c in DIMACS: -20984 -20985 20986 -310 20987 0 -20984 -20985 20986 -310 -20988 0 -20984 -20985 20986 -310 20989 0 c -1+1 --> 0 c ( b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ b^{155, 2}_0 ∧ p_310) -> (-b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ -b^{155, 3}_0) c in CNF: c -b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ -p_310 ∨ -b^{155, 3}_2 c -b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ -p_310 ∨ -b^{155, 3}_1 c -b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ -p_310 ∨ -b^{155, 3}_0 c in DIMACS: -20984 20985 -20986 -310 -20987 0 -20984 20985 -20986 -310 -20988 0 -20984 20985 -20986 -310 -20989 0 c 0+1 --> 1 c (-b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ -b^{155, 2}_0 ∧ p_310) -> (-b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ b^{155, 3}_0) c in CNF: c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ -p_310 ∨ -b^{155, 3}_2 c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ -p_310 ∨ -b^{155, 3}_1 c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ -p_310 ∨ b^{155, 3}_0 c in DIMACS: 20984 20985 20986 -310 -20987 0 20984 20985 20986 -310 -20988 0 20984 20985 20986 -310 20989 0 c 1+1 --> 2 c (-b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ b^{155, 2}_0 ∧ p_310) -> (-b^{155, 3}_2 ∧ b^{155, 3}_1 ∧ -b^{155, 3}_0) c in CNF: c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ -p_310 ∨ -b^{155, 3}_2 c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ -p_310 ∨ b^{155, 3}_1 c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ -p_310 ∨ -b^{155, 3}_0 c in DIMACS: 20984 20985 -20986 -310 -20987 0 20984 20985 -20986 -310 20988 0 20984 20985 -20986 -310 -20989 0 c 2+1 --> break c (-b^{155, 2}_2 ∧ b^{155, 2}_1 ∧ -b^{155, 2}_0 ∧ p_310) -> break c in CNF: c b^{155, 2}_2 ∨ -b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ -p_310 ∨ break c in DIMACS: 20984 -20985 20986 -310 1162 0 c 2-1 --> 1 c (-b^{155, 2}_2 ∧ b^{155, 2}_1 ∧ -b^{155, 2}_0 ∧ -p_310) -> (-b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ b^{155, 3}_0) c in CNF: c b^{155, 2}_2 ∨ -b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ p_310 ∨ -b^{155, 3}_2 c b^{155, 2}_2 ∨ -b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ p_310 ∨ -b^{155, 3}_1 c b^{155, 2}_2 ∨ -b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ p_310 ∨ b^{155, 3}_0 c in DIMACS: 20984 -20985 20986 310 -20987 0 20984 -20985 20986 310 -20988 0 20984 -20985 20986 310 20989 0 c 1-1 --> 0 c (-b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ b^{155, 2}_0 ∧ -p_310) -> (-b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ -b^{155, 3}_0) c in CNF: c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ p_310 ∨ -b^{155, 3}_2 c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ p_310 ∨ -b^{155, 3}_1 c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ p_310 ∨ -b^{155, 3}_0 c in DIMACS: 20984 20985 -20986 310 -20987 0 20984 20985 -20986 310 -20988 0 20984 20985 -20986 310 -20989 0 c 0-1 --> -1 c (-b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ -b^{155, 2}_0 ∧ -p_310) -> ( b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ b^{155, 3}_0) c in CNF: c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ p_310 ∨ b^{155, 3}_2 c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ p_310 ∨ -b^{155, 3}_1 c b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ p_310 ∨ b^{155, 3}_0 c in DIMACS: 20984 20985 20986 310 20987 0 20984 20985 20986 310 -20988 0 20984 20985 20986 310 20989 0 c -1-1 --> -2 c ( b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ b^{155, 2}_0 ∧ -p_310) -> ( b^{155, 3}_2 ∧ b^{155, 3}_1 ∧ -b^{155, 3}_0) c in CNF: c -b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ p_310 ∨ b^{155, 3}_2 c -b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ p_310 ∨ b^{155, 3}_1 c -b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ p_310 ∨ -b^{155, 3}_0 c in DIMACS: -20984 20985 -20986 310 20987 0 -20984 20985 -20986 310 20988 0 -20984 20985 -20986 310 -20989 0 c -2-1 --> break c ( b^{155, 2}_2 ∧ b^{155, 2}_1 ∧ -b^{155, 2}_0 ∧ -p_310) -> break c in CNF: c -b^{155, 2}_2 ∨ -b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ p_310 ∨ break c in DIMACS: -20984 -20985 20986 310 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{155, 2}_2 ∧ -b^{155, 2}_1 ∧ -b^{155, 2}_0 ∧ true) c in CNF: c -b^{155, 2}_2 ∨ b^{155, 2}_1 ∨ b^{155, 2}_0 ∨ false c in DIMACS: -20984 20985 20986 0 c 3 does not represent an automaton state. c -(-b^{155, 2}_2 ∧ b^{155, 2}_1 ∧ b^{155, 2}_0 ∧ true) c in CNF: c b^{155, 2}_2 ∨ -b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ false c in DIMACS: 20984 -20985 -20986 0 c -3 does not represent an automaton state. c -( b^{155, 2}_2 ∧ b^{155, 2}_1 ∧ b^{155, 2}_0 ∧ true) c in CNF: c -b^{155, 2}_2 ∨ -b^{155, 2}_1 ∨ -b^{155, 2}_0 ∨ false c in DIMACS: -20984 -20985 -20986 0 c i = 3 c -2+1 --> -1 c ( b^{155, 3}_2 ∧ b^{155, 3}_1 ∧ -b^{155, 3}_0 ∧ p_465) -> ( b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ b^{155, 4}_0) c in CNF: c -b^{155, 3}_2 ∨ -b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ -p_465 ∨ b^{155, 4}_2 c -b^{155, 3}_2 ∨ -b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ -p_465 ∨ -b^{155, 4}_1 c -b^{155, 3}_2 ∨ -b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ -p_465 ∨ b^{155, 4}_0 c in DIMACS: -20987 -20988 20989 -465 20990 0 -20987 -20988 20989 -465 -20991 0 -20987 -20988 20989 -465 20992 0 c -1+1 --> 0 c ( b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ b^{155, 3}_0 ∧ p_465) -> (-b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ -b^{155, 4}_0) c in CNF: c -b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ -p_465 ∨ -b^{155, 4}_2 c -b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ -p_465 ∨ -b^{155, 4}_1 c -b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ -p_465 ∨ -b^{155, 4}_0 c in DIMACS: -20987 20988 -20989 -465 -20990 0 -20987 20988 -20989 -465 -20991 0 -20987 20988 -20989 -465 -20992 0 c 0+1 --> 1 c (-b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ -b^{155, 3}_0 ∧ p_465) -> (-b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ b^{155, 4}_0) c in CNF: c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ -p_465 ∨ -b^{155, 4}_2 c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ -p_465 ∨ -b^{155, 4}_1 c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ -p_465 ∨ b^{155, 4}_0 c in DIMACS: 20987 20988 20989 -465 -20990 0 20987 20988 20989 -465 -20991 0 20987 20988 20989 -465 20992 0 c 1+1 --> 2 c (-b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ b^{155, 3}_0 ∧ p_465) -> (-b^{155, 4}_2 ∧ b^{155, 4}_1 ∧ -b^{155, 4}_0) c in CNF: c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ -p_465 ∨ -b^{155, 4}_2 c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ -p_465 ∨ b^{155, 4}_1 c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ -p_465 ∨ -b^{155, 4}_0 c in DIMACS: 20987 20988 -20989 -465 -20990 0 20987 20988 -20989 -465 20991 0 20987 20988 -20989 -465 -20992 0 c 2+1 --> break c (-b^{155, 3}_2 ∧ b^{155, 3}_1 ∧ -b^{155, 3}_0 ∧ p_465) -> break c in CNF: c b^{155, 3}_2 ∨ -b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ -p_465 ∨ break c in DIMACS: 20987 -20988 20989 -465 1162 0 c 2-1 --> 1 c (-b^{155, 3}_2 ∧ b^{155, 3}_1 ∧ -b^{155, 3}_0 ∧ -p_465) -> (-b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ b^{155, 4}_0) c in CNF: c b^{155, 3}_2 ∨ -b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ p_465 ∨ -b^{155, 4}_2 c b^{155, 3}_2 ∨ -b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ p_465 ∨ -b^{155, 4}_1 c b^{155, 3}_2 ∨ -b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ p_465 ∨ b^{155, 4}_0 c in DIMACS: 20987 -20988 20989 465 -20990 0 20987 -20988 20989 465 -20991 0 20987 -20988 20989 465 20992 0 c 1-1 --> 0 c (-b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ b^{155, 3}_0 ∧ -p_465) -> (-b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ -b^{155, 4}_0) c in CNF: c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ p_465 ∨ -b^{155, 4}_2 c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ p_465 ∨ -b^{155, 4}_1 c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ p_465 ∨ -b^{155, 4}_0 c in DIMACS: 20987 20988 -20989 465 -20990 0 20987 20988 -20989 465 -20991 0 20987 20988 -20989 465 -20992 0 c 0-1 --> -1 c (-b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ -b^{155, 3}_0 ∧ -p_465) -> ( b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ b^{155, 4}_0) c in CNF: c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ p_465 ∨ b^{155, 4}_2 c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ p_465 ∨ -b^{155, 4}_1 c b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ p_465 ∨ b^{155, 4}_0 c in DIMACS: 20987 20988 20989 465 20990 0 20987 20988 20989 465 -20991 0 20987 20988 20989 465 20992 0 c -1-1 --> -2 c ( b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ b^{155, 3}_0 ∧ -p_465) -> ( b^{155, 4}_2 ∧ b^{155, 4}_1 ∧ -b^{155, 4}_0) c in CNF: c -b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ p_465 ∨ b^{155, 4}_2 c -b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ p_465 ∨ b^{155, 4}_1 c -b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ p_465 ∨ -b^{155, 4}_0 c in DIMACS: -20987 20988 -20989 465 20990 0 -20987 20988 -20989 465 20991 0 -20987 20988 -20989 465 -20992 0 c -2-1 --> break c ( b^{155, 3}_2 ∧ b^{155, 3}_1 ∧ -b^{155, 3}_0 ∧ -p_465) -> break c in CNF: c -b^{155, 3}_2 ∨ -b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ p_465 ∨ break c in DIMACS: -20987 -20988 20989 465 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{155, 3}_2 ∧ -b^{155, 3}_1 ∧ -b^{155, 3}_0 ∧ true) c in CNF: c -b^{155, 3}_2 ∨ b^{155, 3}_1 ∨ b^{155, 3}_0 ∨ false c in DIMACS: -20987 20988 20989 0 c 3 does not represent an automaton state. c -(-b^{155, 3}_2 ∧ b^{155, 3}_1 ∧ b^{155, 3}_0 ∧ true) c in CNF: c b^{155, 3}_2 ∨ -b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ false c in DIMACS: 20987 -20988 -20989 0 c -3 does not represent an automaton state. c -( b^{155, 3}_2 ∧ b^{155, 3}_1 ∧ b^{155, 3}_0 ∧ true) c in CNF: c -b^{155, 3}_2 ∨ -b^{155, 3}_1 ∨ -b^{155, 3}_0 ∨ false c in DIMACS: -20987 -20988 -20989 0 c i = 4 c -2+1 --> -1 c ( b^{155, 4}_2 ∧ b^{155, 4}_1 ∧ -b^{155, 4}_0 ∧ p_620) -> ( b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ b^{155, 5}_0) c in CNF: c -b^{155, 4}_2 ∨ -b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ -p_620 ∨ b^{155, 5}_2 c -b^{155, 4}_2 ∨ -b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ -p_620 ∨ -b^{155, 5}_1 c -b^{155, 4}_2 ∨ -b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ -p_620 ∨ b^{155, 5}_0 c in DIMACS: -20990 -20991 20992 -620 20993 0 -20990 -20991 20992 -620 -20994 0 -20990 -20991 20992 -620 20995 0 c -1+1 --> 0 c ( b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ b^{155, 4}_0 ∧ p_620) -> (-b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ -b^{155, 5}_0) c in CNF: c -b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ -p_620 ∨ -b^{155, 5}_2 c -b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ -p_620 ∨ -b^{155, 5}_1 c -b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ -p_620 ∨ -b^{155, 5}_0 c in DIMACS: -20990 20991 -20992 -620 -20993 0 -20990 20991 -20992 -620 -20994 0 -20990 20991 -20992 -620 -20995 0 c 0+1 --> 1 c (-b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ -b^{155, 4}_0 ∧ p_620) -> (-b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ b^{155, 5}_0) c in CNF: c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ -p_620 ∨ -b^{155, 5}_2 c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ -p_620 ∨ -b^{155, 5}_1 c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ -p_620 ∨ b^{155, 5}_0 c in DIMACS: 20990 20991 20992 -620 -20993 0 20990 20991 20992 -620 -20994 0 20990 20991 20992 -620 20995 0 c 1+1 --> 2 c (-b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ b^{155, 4}_0 ∧ p_620) -> (-b^{155, 5}_2 ∧ b^{155, 5}_1 ∧ -b^{155, 5}_0) c in CNF: c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ -p_620 ∨ -b^{155, 5}_2 c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ -p_620 ∨ b^{155, 5}_1 c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ -p_620 ∨ -b^{155, 5}_0 c in DIMACS: 20990 20991 -20992 -620 -20993 0 20990 20991 -20992 -620 20994 0 20990 20991 -20992 -620 -20995 0 c 2+1 --> break c (-b^{155, 4}_2 ∧ b^{155, 4}_1 ∧ -b^{155, 4}_0 ∧ p_620) -> break c in CNF: c b^{155, 4}_2 ∨ -b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ -p_620 ∨ break c in DIMACS: 20990 -20991 20992 -620 1162 0 c 2-1 --> 1 c (-b^{155, 4}_2 ∧ b^{155, 4}_1 ∧ -b^{155, 4}_0 ∧ -p_620) -> (-b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ b^{155, 5}_0) c in CNF: c b^{155, 4}_2 ∨ -b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ p_620 ∨ -b^{155, 5}_2 c b^{155, 4}_2 ∨ -b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ p_620 ∨ -b^{155, 5}_1 c b^{155, 4}_2 ∨ -b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ p_620 ∨ b^{155, 5}_0 c in DIMACS: 20990 -20991 20992 620 -20993 0 20990 -20991 20992 620 -20994 0 20990 -20991 20992 620 20995 0 c 1-1 --> 0 c (-b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ b^{155, 4}_0 ∧ -p_620) -> (-b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ -b^{155, 5}_0) c in CNF: c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ p_620 ∨ -b^{155, 5}_2 c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ p_620 ∨ -b^{155, 5}_1 c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ p_620 ∨ -b^{155, 5}_0 c in DIMACS: 20990 20991 -20992 620 -20993 0 20990 20991 -20992 620 -20994 0 20990 20991 -20992 620 -20995 0 c 0-1 --> -1 c (-b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ -b^{155, 4}_0 ∧ -p_620) -> ( b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ b^{155, 5}_0) c in CNF: c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ p_620 ∨ b^{155, 5}_2 c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ p_620 ∨ -b^{155, 5}_1 c b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ p_620 ∨ b^{155, 5}_0 c in DIMACS: 20990 20991 20992 620 20993 0 20990 20991 20992 620 -20994 0 20990 20991 20992 620 20995 0 c -1-1 --> -2 c ( b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ b^{155, 4}_0 ∧ -p_620) -> ( b^{155, 5}_2 ∧ b^{155, 5}_1 ∧ -b^{155, 5}_0) c in CNF: c -b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ p_620 ∨ b^{155, 5}_2 c -b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ p_620 ∨ b^{155, 5}_1 c -b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ p_620 ∨ -b^{155, 5}_0 c in DIMACS: -20990 20991 -20992 620 20993 0 -20990 20991 -20992 620 20994 0 -20990 20991 -20992 620 -20995 0 c -2-1 --> break c ( b^{155, 4}_2 ∧ b^{155, 4}_1 ∧ -b^{155, 4}_0 ∧ -p_620) -> break c in CNF: c -b^{155, 4}_2 ∨ -b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ p_620 ∨ break c in DIMACS: -20990 -20991 20992 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{155, 4}_2 ∧ -b^{155, 4}_1 ∧ -b^{155, 4}_0 ∧ true) c in CNF: c -b^{155, 4}_2 ∨ b^{155, 4}_1 ∨ b^{155, 4}_0 ∨ false c in DIMACS: -20990 20991 20992 0 c 3 does not represent an automaton state. c -(-b^{155, 4}_2 ∧ b^{155, 4}_1 ∧ b^{155, 4}_0 ∧ true) c in CNF: c b^{155, 4}_2 ∨ -b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ false c in DIMACS: 20990 -20991 -20992 0 c -3 does not represent an automaton state. c -( b^{155, 4}_2 ∧ b^{155, 4}_1 ∧ b^{155, 4}_0 ∧ true) c in CNF: c -b^{155, 4}_2 ∨ -b^{155, 4}_1 ∨ -b^{155, 4}_0 ∨ false c in DIMACS: -20990 -20991 -20992 0 c i = 5 c -2+1 --> -1 c ( b^{155, 5}_2 ∧ b^{155, 5}_1 ∧ -b^{155, 5}_0 ∧ p_775) -> ( b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ b^{155, 6}_0) c in CNF: c -b^{155, 5}_2 ∨ -b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ -p_775 ∨ b^{155, 6}_2 c -b^{155, 5}_2 ∨ -b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ -p_775 ∨ -b^{155, 6}_1 c -b^{155, 5}_2 ∨ -b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ -p_775 ∨ b^{155, 6}_0 c in DIMACS: -20993 -20994 20995 -775 20996 0 -20993 -20994 20995 -775 -20997 0 -20993 -20994 20995 -775 20998 0 c -1+1 --> 0 c ( b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ b^{155, 5}_0 ∧ p_775) -> (-b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ -b^{155, 6}_0) c in CNF: c -b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ -p_775 ∨ -b^{155, 6}_2 c -b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ -p_775 ∨ -b^{155, 6}_1 c -b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ -p_775 ∨ -b^{155, 6}_0 c in DIMACS: -20993 20994 -20995 -775 -20996 0 -20993 20994 -20995 -775 -20997 0 -20993 20994 -20995 -775 -20998 0 c 0+1 --> 1 c (-b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ -b^{155, 5}_0 ∧ p_775) -> (-b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ b^{155, 6}_0) c in CNF: c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ -p_775 ∨ -b^{155, 6}_2 c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ -p_775 ∨ -b^{155, 6}_1 c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ -p_775 ∨ b^{155, 6}_0 c in DIMACS: 20993 20994 20995 -775 -20996 0 20993 20994 20995 -775 -20997 0 20993 20994 20995 -775 20998 0 c 1+1 --> 2 c (-b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ b^{155, 5}_0 ∧ p_775) -> (-b^{155, 6}_2 ∧ b^{155, 6}_1 ∧ -b^{155, 6}_0) c in CNF: c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ -p_775 ∨ -b^{155, 6}_2 c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ -p_775 ∨ b^{155, 6}_1 c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ -p_775 ∨ -b^{155, 6}_0 c in DIMACS: 20993 20994 -20995 -775 -20996 0 20993 20994 -20995 -775 20997 0 20993 20994 -20995 -775 -20998 0 c 2+1 --> break c (-b^{155, 5}_2 ∧ b^{155, 5}_1 ∧ -b^{155, 5}_0 ∧ p_775) -> break c in CNF: c b^{155, 5}_2 ∨ -b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ -p_775 ∨ break c in DIMACS: 20993 -20994 20995 -775 1162 0 c 2-1 --> 1 c (-b^{155, 5}_2 ∧ b^{155, 5}_1 ∧ -b^{155, 5}_0 ∧ -p_775) -> (-b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ b^{155, 6}_0) c in CNF: c b^{155, 5}_2 ∨ -b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ p_775 ∨ -b^{155, 6}_2 c b^{155, 5}_2 ∨ -b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ p_775 ∨ -b^{155, 6}_1 c b^{155, 5}_2 ∨ -b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ p_775 ∨ b^{155, 6}_0 c in DIMACS: 20993 -20994 20995 775 -20996 0 20993 -20994 20995 775 -20997 0 20993 -20994 20995 775 20998 0 c 1-1 --> 0 c (-b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ b^{155, 5}_0 ∧ -p_775) -> (-b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ -b^{155, 6}_0) c in CNF: c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ p_775 ∨ -b^{155, 6}_2 c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ p_775 ∨ -b^{155, 6}_1 c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ p_775 ∨ -b^{155, 6}_0 c in DIMACS: 20993 20994 -20995 775 -20996 0 20993 20994 -20995 775 -20997 0 20993 20994 -20995 775 -20998 0 c 0-1 --> -1 c (-b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ -b^{155, 5}_0 ∧ -p_775) -> ( b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ b^{155, 6}_0) c in CNF: c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ p_775 ∨ b^{155, 6}_2 c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ p_775 ∨ -b^{155, 6}_1 c b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ p_775 ∨ b^{155, 6}_0 c in DIMACS: 20993 20994 20995 775 20996 0 20993 20994 20995 775 -20997 0 20993 20994 20995 775 20998 0 c -1-1 --> -2 c ( b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ b^{155, 5}_0 ∧ -p_775) -> ( b^{155, 6}_2 ∧ b^{155, 6}_1 ∧ -b^{155, 6}_0) c in CNF: c -b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ p_775 ∨ b^{155, 6}_2 c -b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ p_775 ∨ b^{155, 6}_1 c -b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ p_775 ∨ -b^{155, 6}_0 c in DIMACS: -20993 20994 -20995 775 20996 0 -20993 20994 -20995 775 20997 0 -20993 20994 -20995 775 -20998 0 c -2-1 --> break c ( b^{155, 5}_2 ∧ b^{155, 5}_1 ∧ -b^{155, 5}_0 ∧ -p_775) -> break c in CNF: c -b^{155, 5}_2 ∨ -b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ p_775 ∨ break c in DIMACS: -20993 -20994 20995 775 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{155, 5}_2 ∧ -b^{155, 5}_1 ∧ -b^{155, 5}_0 ∧ true) c in CNF: c -b^{155, 5}_2 ∨ b^{155, 5}_1 ∨ b^{155, 5}_0 ∨ false c in DIMACS: -20993 20994 20995 0 c 3 does not represent an automaton state. c -(-b^{155, 5}_2 ∧ b^{155, 5}_1 ∧ b^{155, 5}_0 ∧ true) c in CNF: c b^{155, 5}_2 ∨ -b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ false c in DIMACS: 20993 -20994 -20995 0 c -3 does not represent an automaton state. c -( b^{155, 5}_2 ∧ b^{155, 5}_1 ∧ b^{155, 5}_0 ∧ true) c in CNF: c -b^{155, 5}_2 ∨ -b^{155, 5}_1 ∨ -b^{155, 5}_0 ∨ false c in DIMACS: -20993 -20994 -20995 0 c i = 6 c -2+1 --> -1 c ( b^{155, 6}_2 ∧ b^{155, 6}_1 ∧ -b^{155, 6}_0 ∧ p_930) -> ( b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ b^{155, 7}_0) c in CNF: c -b^{155, 6}_2 ∨ -b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ -p_930 ∨ b^{155, 7}_2 c -b^{155, 6}_2 ∨ -b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ -p_930 ∨ -b^{155, 7}_1 c -b^{155, 6}_2 ∨ -b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ -p_930 ∨ b^{155, 7}_0 c in DIMACS: -20996 -20997 20998 -930 20999 0 -20996 -20997 20998 -930 -21000 0 -20996 -20997 20998 -930 21001 0 c -1+1 --> 0 c ( b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ b^{155, 6}_0 ∧ p_930) -> (-b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ -b^{155, 7}_0) c in CNF: c -b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ -p_930 ∨ -b^{155, 7}_2 c -b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ -p_930 ∨ -b^{155, 7}_1 c -b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ -p_930 ∨ -b^{155, 7}_0 c in DIMACS: -20996 20997 -20998 -930 -20999 0 -20996 20997 -20998 -930 -21000 0 -20996 20997 -20998 -930 -21001 0 c 0+1 --> 1 c (-b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ -b^{155, 6}_0 ∧ p_930) -> (-b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ b^{155, 7}_0) c in CNF: c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ -p_930 ∨ -b^{155, 7}_2 c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ -p_930 ∨ -b^{155, 7}_1 c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ -p_930 ∨ b^{155, 7}_0 c in DIMACS: 20996 20997 20998 -930 -20999 0 20996 20997 20998 -930 -21000 0 20996 20997 20998 -930 21001 0 c 1+1 --> 2 c (-b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ b^{155, 6}_0 ∧ p_930) -> (-b^{155, 7}_2 ∧ b^{155, 7}_1 ∧ -b^{155, 7}_0) c in CNF: c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ -p_930 ∨ -b^{155, 7}_2 c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ -p_930 ∨ b^{155, 7}_1 c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ -p_930 ∨ -b^{155, 7}_0 c in DIMACS: 20996 20997 -20998 -930 -20999 0 20996 20997 -20998 -930 21000 0 20996 20997 -20998 -930 -21001 0 c 2+1 --> break c (-b^{155, 6}_2 ∧ b^{155, 6}_1 ∧ -b^{155, 6}_0 ∧ p_930) -> break c in CNF: c b^{155, 6}_2 ∨ -b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ -p_930 ∨ break c in DIMACS: 20996 -20997 20998 -930 1162 0 c 2-1 --> 1 c (-b^{155, 6}_2 ∧ b^{155, 6}_1 ∧ -b^{155, 6}_0 ∧ -p_930) -> (-b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ b^{155, 7}_0) c in CNF: c b^{155, 6}_2 ∨ -b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ p_930 ∨ -b^{155, 7}_2 c b^{155, 6}_2 ∨ -b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ p_930 ∨ -b^{155, 7}_1 c b^{155, 6}_2 ∨ -b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ p_930 ∨ b^{155, 7}_0 c in DIMACS: 20996 -20997 20998 930 -20999 0 20996 -20997 20998 930 -21000 0 20996 -20997 20998 930 21001 0 c 1-1 --> 0 c (-b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ b^{155, 6}_0 ∧ -p_930) -> (-b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ -b^{155, 7}_0) c in CNF: c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ p_930 ∨ -b^{155, 7}_2 c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ p_930 ∨ -b^{155, 7}_1 c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ p_930 ∨ -b^{155, 7}_0 c in DIMACS: 20996 20997 -20998 930 -20999 0 20996 20997 -20998 930 -21000 0 20996 20997 -20998 930 -21001 0 c 0-1 --> -1 c (-b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ -b^{155, 6}_0 ∧ -p_930) -> ( b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ b^{155, 7}_0) c in CNF: c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ p_930 ∨ b^{155, 7}_2 c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ p_930 ∨ -b^{155, 7}_1 c b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ p_930 ∨ b^{155, 7}_0 c in DIMACS: 20996 20997 20998 930 20999 0 20996 20997 20998 930 -21000 0 20996 20997 20998 930 21001 0 c -1-1 --> -2 c ( b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ b^{155, 6}_0 ∧ -p_930) -> ( b^{155, 7}_2 ∧ b^{155, 7}_1 ∧ -b^{155, 7}_0) c in CNF: c -b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ p_930 ∨ b^{155, 7}_2 c -b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ p_930 ∨ b^{155, 7}_1 c -b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ p_930 ∨ -b^{155, 7}_0 c in DIMACS: -20996 20997 -20998 930 20999 0 -20996 20997 -20998 930 21000 0 -20996 20997 -20998 930 -21001 0 c -2-1 --> break c ( b^{155, 6}_2 ∧ b^{155, 6}_1 ∧ -b^{155, 6}_0 ∧ -p_930) -> break c in CNF: c -b^{155, 6}_2 ∨ -b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ p_930 ∨ break c in DIMACS: -20996 -20997 20998 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{155, 6}_2 ∧ -b^{155, 6}_1 ∧ -b^{155, 6}_0 ∧ true) c in CNF: c -b^{155, 6}_2 ∨ b^{155, 6}_1 ∨ b^{155, 6}_0 ∨ false c in DIMACS: -20996 20997 20998 0 c 3 does not represent an automaton state. c -(-b^{155, 6}_2 ∧ b^{155, 6}_1 ∧ b^{155, 6}_0 ∧ true) c in CNF: c b^{155, 6}_2 ∨ -b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ false c in DIMACS: 20996 -20997 -20998 0 c -3 does not represent an automaton state. c -( b^{155, 6}_2 ∧ b^{155, 6}_1 ∧ b^{155, 6}_0 ∧ true) c in CNF: c -b^{155, 6}_2 ∨ -b^{155, 6}_1 ∨ -b^{155, 6}_0 ∨ false c in DIMACS: -20996 -20997 -20998 0 c i = 7 c -2+1 --> -1 c ( b^{155, 7}_2 ∧ b^{155, 7}_1 ∧ -b^{155, 7}_0 ∧ p_1085) -> ( b^{155, 8}_2 ∧ -b^{155, 8}_1 ∧ b^{155, 8}_0) c in CNF: c -b^{155, 7}_2 ∨ -b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ -p_1085 ∨ b^{155, 8}_2 c -b^{155, 7}_2 ∨ -b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ -p_1085 ∨ -b^{155, 8}_1 c -b^{155, 7}_2 ∨ -b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ -p_1085 ∨ b^{155, 8}_0 c in DIMACS: -20999 -21000 21001 -1085 21002 0 -20999 -21000 21001 -1085 -21003 0 -20999 -21000 21001 -1085 21004 0 c -1+1 --> 0 c ( b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ b^{155, 7}_0 ∧ p_1085) -> (-b^{155, 8}_2 ∧ -b^{155, 8}_1 ∧ -b^{155, 8}_0) c in CNF: c -b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ -p_1085 ∨ -b^{155, 8}_2 c -b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ -p_1085 ∨ -b^{155, 8}_1 c -b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ -p_1085 ∨ -b^{155, 8}_0 c in DIMACS: -20999 21000 -21001 -1085 -21002 0 -20999 21000 -21001 -1085 -21003 0 -20999 21000 -21001 -1085 -21004 0 c 0+1 --> 1 c (-b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ -b^{155, 7}_0 ∧ p_1085) -> (-b^{155, 8}_2 ∧ -b^{155, 8}_1 ∧ b^{155, 8}_0) c in CNF: c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ -p_1085 ∨ -b^{155, 8}_2 c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ -p_1085 ∨ -b^{155, 8}_1 c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ -p_1085 ∨ b^{155, 8}_0 c in DIMACS: 20999 21000 21001 -1085 -21002 0 20999 21000 21001 -1085 -21003 0 20999 21000 21001 -1085 21004 0 c 1+1 --> 2 c (-b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ b^{155, 7}_0 ∧ p_1085) -> (-b^{155, 8}_2 ∧ b^{155, 8}_1 ∧ -b^{155, 8}_0) c in CNF: c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ -p_1085 ∨ -b^{155, 8}_2 c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ -p_1085 ∨ b^{155, 8}_1 c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ -p_1085 ∨ -b^{155, 8}_0 c in DIMACS: 20999 21000 -21001 -1085 -21002 0 20999 21000 -21001 -1085 21003 0 20999 21000 -21001 -1085 -21004 0 c 2+1 --> break c (-b^{155, 7}_2 ∧ b^{155, 7}_1 ∧ -b^{155, 7}_0 ∧ p_1085) -> break c in CNF: c b^{155, 7}_2 ∨ -b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ -p_1085 ∨ break c in DIMACS: 20999 -21000 21001 -1085 1162 0 c 2-1 --> 1 c (-b^{155, 7}_2 ∧ b^{155, 7}_1 ∧ -b^{155, 7}_0 ∧ -p_1085) -> (-b^{155, 8}_2 ∧ -b^{155, 8}_1 ∧ b^{155, 8}_0) c in CNF: c b^{155, 7}_2 ∨ -b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ p_1085 ∨ -b^{155, 8}_2 c b^{155, 7}_2 ∨ -b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ p_1085 ∨ -b^{155, 8}_1 c b^{155, 7}_2 ∨ -b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ p_1085 ∨ b^{155, 8}_0 c in DIMACS: 20999 -21000 21001 1085 -21002 0 20999 -21000 21001 1085 -21003 0 20999 -21000 21001 1085 21004 0 c 1-1 --> 0 c (-b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ b^{155, 7}_0 ∧ -p_1085) -> (-b^{155, 8}_2 ∧ -b^{155, 8}_1 ∧ -b^{155, 8}_0) c in CNF: c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ p_1085 ∨ -b^{155, 8}_2 c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ p_1085 ∨ -b^{155, 8}_1 c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ p_1085 ∨ -b^{155, 8}_0 c in DIMACS: 20999 21000 -21001 1085 -21002 0 20999 21000 -21001 1085 -21003 0 20999 21000 -21001 1085 -21004 0 c 0-1 --> -1 c (-b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ -b^{155, 7}_0 ∧ -p_1085) -> ( b^{155, 8}_2 ∧ -b^{155, 8}_1 ∧ b^{155, 8}_0) c in CNF: c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ p_1085 ∨ b^{155, 8}_2 c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ p_1085 ∨ -b^{155, 8}_1 c b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ p_1085 ∨ b^{155, 8}_0 c in DIMACS: 20999 21000 21001 1085 21002 0 20999 21000 21001 1085 -21003 0 20999 21000 21001 1085 21004 0 c -1-1 --> -2 c ( b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ b^{155, 7}_0 ∧ -p_1085) -> ( b^{155, 8}_2 ∧ b^{155, 8}_1 ∧ -b^{155, 8}_0) c in CNF: c -b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ p_1085 ∨ b^{155, 8}_2 c -b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ p_1085 ∨ b^{155, 8}_1 c -b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ p_1085 ∨ -b^{155, 8}_0 c in DIMACS: -20999 21000 -21001 1085 21002 0 -20999 21000 -21001 1085 21003 0 -20999 21000 -21001 1085 -21004 0 c -2-1 --> break c ( b^{155, 7}_2 ∧ b^{155, 7}_1 ∧ -b^{155, 7}_0 ∧ -p_1085) -> break c in CNF: c -b^{155, 7}_2 ∨ -b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ p_1085 ∨ break c in DIMACS: -20999 -21000 21001 1085 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{155, 7}_2 ∧ -b^{155, 7}_1 ∧ -b^{155, 7}_0 ∧ true) c in CNF: c -b^{155, 7}_2 ∨ b^{155, 7}_1 ∨ b^{155, 7}_0 ∨ false c in DIMACS: -20999 21000 21001 0 c 3 does not represent an automaton state. c -(-b^{155, 7}_2 ∧ b^{155, 7}_1 ∧ b^{155, 7}_0 ∧ true) c in CNF: c b^{155, 7}_2 ∨ -b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ false c in DIMACS: 20999 -21000 -21001 0 c -3 does not represent an automaton state. c -( b^{155, 7}_2 ∧ b^{155, 7}_1 ∧ b^{155, 7}_0 ∧ true) c in CNF: c -b^{155, 7}_2 ∨ -b^{155, 7}_1 ∨ -b^{155, 7}_0 ∨ false c in DIMACS: -20999 -21000 -21001 0 c INIT for k = 156 c -b^{156, 1}_2 c -b^{156, 1}_1 c -b^{156, 1}_0 c in DIMACS: -21005 0 -21006 0 -21007 0 c Transitions for k = 156 c i = 1 c -2+1 --> -1 c ( b^{156, 1}_2 ∧ b^{156, 1}_1 ∧ -b^{156, 1}_0 ∧ p_156) -> ( b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ b^{156, 2}_0) c in CNF: c -b^{156, 1}_2 ∨ -b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ -p_156 ∨ b^{156, 2}_2 c -b^{156, 1}_2 ∨ -b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ -p_156 ∨ -b^{156, 2}_1 c -b^{156, 1}_2 ∨ -b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ -p_156 ∨ b^{156, 2}_0 c in DIMACS: -21005 -21006 21007 -156 21008 0 -21005 -21006 21007 -156 -21009 0 -21005 -21006 21007 -156 21010 0 c -1+1 --> 0 c ( b^{156, 1}_2 ∧ -b^{156, 1}_1 ∧ b^{156, 1}_0 ∧ p_156) -> (-b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ -b^{156, 2}_0) c in CNF: c -b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ -p_156 ∨ -b^{156, 2}_2 c -b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ -p_156 ∨ -b^{156, 2}_1 c -b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ -p_156 ∨ -b^{156, 2}_0 c in DIMACS: -21005 21006 -21007 -156 -21008 0 -21005 21006 -21007 -156 -21009 0 -21005 21006 -21007 -156 -21010 0 c 0+1 --> 1 c (-b^{156, 1}_2 ∧ -b^{156, 1}_1 ∧ -b^{156, 1}_0 ∧ p_156) -> (-b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ b^{156, 2}_0) c in CNF: c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ -p_156 ∨ -b^{156, 2}_2 c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ -p_156 ∨ -b^{156, 2}_1 c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ -p_156 ∨ b^{156, 2}_0 c in DIMACS: 21005 21006 21007 -156 -21008 0 21005 21006 21007 -156 -21009 0 21005 21006 21007 -156 21010 0 c 1+1 --> 2 c (-b^{156, 1}_2 ∧ -b^{156, 1}_1 ∧ b^{156, 1}_0 ∧ p_156) -> (-b^{156, 2}_2 ∧ b^{156, 2}_1 ∧ -b^{156, 2}_0) c in CNF: c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ -p_156 ∨ -b^{156, 2}_2 c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ -p_156 ∨ b^{156, 2}_1 c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ -p_156 ∨ -b^{156, 2}_0 c in DIMACS: 21005 21006 -21007 -156 -21008 0 21005 21006 -21007 -156 21009 0 21005 21006 -21007 -156 -21010 0 c 2+1 --> break c (-b^{156, 1}_2 ∧ b^{156, 1}_1 ∧ -b^{156, 1}_0 ∧ p_156) -> break c in CNF: c b^{156, 1}_2 ∨ -b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ -p_156 ∨ break c in DIMACS: 21005 -21006 21007 -156 1162 0 c 2-1 --> 1 c (-b^{156, 1}_2 ∧ b^{156, 1}_1 ∧ -b^{156, 1}_0 ∧ -p_156) -> (-b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ b^{156, 2}_0) c in CNF: c b^{156, 1}_2 ∨ -b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ p_156 ∨ -b^{156, 2}_2 c b^{156, 1}_2 ∨ -b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ p_156 ∨ -b^{156, 2}_1 c b^{156, 1}_2 ∨ -b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ p_156 ∨ b^{156, 2}_0 c in DIMACS: 21005 -21006 21007 156 -21008 0 21005 -21006 21007 156 -21009 0 21005 -21006 21007 156 21010 0 c 1-1 --> 0 c (-b^{156, 1}_2 ∧ -b^{156, 1}_1 ∧ b^{156, 1}_0 ∧ -p_156) -> (-b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ -b^{156, 2}_0) c in CNF: c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ p_156 ∨ -b^{156, 2}_2 c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ p_156 ∨ -b^{156, 2}_1 c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ p_156 ∨ -b^{156, 2}_0 c in DIMACS: 21005 21006 -21007 156 -21008 0 21005 21006 -21007 156 -21009 0 21005 21006 -21007 156 -21010 0 c 0-1 --> -1 c (-b^{156, 1}_2 ∧ -b^{156, 1}_1 ∧ -b^{156, 1}_0 ∧ -p_156) -> ( b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ b^{156, 2}_0) c in CNF: c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ p_156 ∨ b^{156, 2}_2 c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ p_156 ∨ -b^{156, 2}_1 c b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ p_156 ∨ b^{156, 2}_0 c in DIMACS: 21005 21006 21007 156 21008 0 21005 21006 21007 156 -21009 0 21005 21006 21007 156 21010 0 c -1-1 --> -2 c ( b^{156, 1}_2 ∧ -b^{156, 1}_1 ∧ b^{156, 1}_0 ∧ -p_156) -> ( b^{156, 2}_2 ∧ b^{156, 2}_1 ∧ -b^{156, 2}_0) c in CNF: c -b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ p_156 ∨ b^{156, 2}_2 c -b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ p_156 ∨ b^{156, 2}_1 c -b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ p_156 ∨ -b^{156, 2}_0 c in DIMACS: -21005 21006 -21007 156 21008 0 -21005 21006 -21007 156 21009 0 -21005 21006 -21007 156 -21010 0 c -2-1 --> break c ( b^{156, 1}_2 ∧ b^{156, 1}_1 ∧ -b^{156, 1}_0 ∧ -p_156) -> break c in CNF: c -b^{156, 1}_2 ∨ -b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ p_156 ∨ break c in DIMACS: -21005 -21006 21007 156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{156, 1}_2 ∧ -b^{156, 1}_1 ∧ -b^{156, 1}_0 ∧ true) c in CNF: c -b^{156, 1}_2 ∨ b^{156, 1}_1 ∨ b^{156, 1}_0 ∨ false c in DIMACS: -21005 21006 21007 0 c 3 does not represent an automaton state. c -(-b^{156, 1}_2 ∧ b^{156, 1}_1 ∧ b^{156, 1}_0 ∧ true) c in CNF: c b^{156, 1}_2 ∨ -b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ false c in DIMACS: 21005 -21006 -21007 0 c -3 does not represent an automaton state. c -( b^{156, 1}_2 ∧ b^{156, 1}_1 ∧ b^{156, 1}_0 ∧ true) c in CNF: c -b^{156, 1}_2 ∨ -b^{156, 1}_1 ∨ -b^{156, 1}_0 ∨ false c in DIMACS: -21005 -21006 -21007 0 c i = 2 c -2+1 --> -1 c ( b^{156, 2}_2 ∧ b^{156, 2}_1 ∧ -b^{156, 2}_0 ∧ p_312) -> ( b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ b^{156, 3}_0) c in CNF: c -b^{156, 2}_2 ∨ -b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ -p_312 ∨ b^{156, 3}_2 c -b^{156, 2}_2 ∨ -b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ -p_312 ∨ -b^{156, 3}_1 c -b^{156, 2}_2 ∨ -b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ -p_312 ∨ b^{156, 3}_0 c in DIMACS: -21008 -21009 21010 -312 21011 0 -21008 -21009 21010 -312 -21012 0 -21008 -21009 21010 -312 21013 0 c -1+1 --> 0 c ( b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ b^{156, 2}_0 ∧ p_312) -> (-b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ -b^{156, 3}_0) c in CNF: c -b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ -p_312 ∨ -b^{156, 3}_2 c -b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ -p_312 ∨ -b^{156, 3}_1 c -b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ -p_312 ∨ -b^{156, 3}_0 c in DIMACS: -21008 21009 -21010 -312 -21011 0 -21008 21009 -21010 -312 -21012 0 -21008 21009 -21010 -312 -21013 0 c 0+1 --> 1 c (-b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ -b^{156, 2}_0 ∧ p_312) -> (-b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ b^{156, 3}_0) c in CNF: c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ -p_312 ∨ -b^{156, 3}_2 c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ -p_312 ∨ -b^{156, 3}_1 c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ -p_312 ∨ b^{156, 3}_0 c in DIMACS: 21008 21009 21010 -312 -21011 0 21008 21009 21010 -312 -21012 0 21008 21009 21010 -312 21013 0 c 1+1 --> 2 c (-b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ b^{156, 2}_0 ∧ p_312) -> (-b^{156, 3}_2 ∧ b^{156, 3}_1 ∧ -b^{156, 3}_0) c in CNF: c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ -p_312 ∨ -b^{156, 3}_2 c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ -p_312 ∨ b^{156, 3}_1 c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ -p_312 ∨ -b^{156, 3}_0 c in DIMACS: 21008 21009 -21010 -312 -21011 0 21008 21009 -21010 -312 21012 0 21008 21009 -21010 -312 -21013 0 c 2+1 --> break c (-b^{156, 2}_2 ∧ b^{156, 2}_1 ∧ -b^{156, 2}_0 ∧ p_312) -> break c in CNF: c b^{156, 2}_2 ∨ -b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ -p_312 ∨ break c in DIMACS: 21008 -21009 21010 -312 1162 0 c 2-1 --> 1 c (-b^{156, 2}_2 ∧ b^{156, 2}_1 ∧ -b^{156, 2}_0 ∧ -p_312) -> (-b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ b^{156, 3}_0) c in CNF: c b^{156, 2}_2 ∨ -b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ p_312 ∨ -b^{156, 3}_2 c b^{156, 2}_2 ∨ -b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ p_312 ∨ -b^{156, 3}_1 c b^{156, 2}_2 ∨ -b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ p_312 ∨ b^{156, 3}_0 c in DIMACS: 21008 -21009 21010 312 -21011 0 21008 -21009 21010 312 -21012 0 21008 -21009 21010 312 21013 0 c 1-1 --> 0 c (-b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ b^{156, 2}_0 ∧ -p_312) -> (-b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ -b^{156, 3}_0) c in CNF: c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ p_312 ∨ -b^{156, 3}_2 c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ p_312 ∨ -b^{156, 3}_1 c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ p_312 ∨ -b^{156, 3}_0 c in DIMACS: 21008 21009 -21010 312 -21011 0 21008 21009 -21010 312 -21012 0 21008 21009 -21010 312 -21013 0 c 0-1 --> -1 c (-b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ -b^{156, 2}_0 ∧ -p_312) -> ( b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ b^{156, 3}_0) c in CNF: c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ p_312 ∨ b^{156, 3}_2 c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ p_312 ∨ -b^{156, 3}_1 c b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ p_312 ∨ b^{156, 3}_0 c in DIMACS: 21008 21009 21010 312 21011 0 21008 21009 21010 312 -21012 0 21008 21009 21010 312 21013 0 c -1-1 --> -2 c ( b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ b^{156, 2}_0 ∧ -p_312) -> ( b^{156, 3}_2 ∧ b^{156, 3}_1 ∧ -b^{156, 3}_0) c in CNF: c -b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ p_312 ∨ b^{156, 3}_2 c -b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ p_312 ∨ b^{156, 3}_1 c -b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ p_312 ∨ -b^{156, 3}_0 c in DIMACS: -21008 21009 -21010 312 21011 0 -21008 21009 -21010 312 21012 0 -21008 21009 -21010 312 -21013 0 c -2-1 --> break c ( b^{156, 2}_2 ∧ b^{156, 2}_1 ∧ -b^{156, 2}_0 ∧ -p_312) -> break c in CNF: c -b^{156, 2}_2 ∨ -b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ p_312 ∨ break c in DIMACS: -21008 -21009 21010 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{156, 2}_2 ∧ -b^{156, 2}_1 ∧ -b^{156, 2}_0 ∧ true) c in CNF: c -b^{156, 2}_2 ∨ b^{156, 2}_1 ∨ b^{156, 2}_0 ∨ false c in DIMACS: -21008 21009 21010 0 c 3 does not represent an automaton state. c -(-b^{156, 2}_2 ∧ b^{156, 2}_1 ∧ b^{156, 2}_0 ∧ true) c in CNF: c b^{156, 2}_2 ∨ -b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ false c in DIMACS: 21008 -21009 -21010 0 c -3 does not represent an automaton state. c -( b^{156, 2}_2 ∧ b^{156, 2}_1 ∧ b^{156, 2}_0 ∧ true) c in CNF: c -b^{156, 2}_2 ∨ -b^{156, 2}_1 ∨ -b^{156, 2}_0 ∨ false c in DIMACS: -21008 -21009 -21010 0 c i = 3 c -2+1 --> -1 c ( b^{156, 3}_2 ∧ b^{156, 3}_1 ∧ -b^{156, 3}_0 ∧ p_468) -> ( b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ b^{156, 4}_0) c in CNF: c -b^{156, 3}_2 ∨ -b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ -p_468 ∨ b^{156, 4}_2 c -b^{156, 3}_2 ∨ -b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ -p_468 ∨ -b^{156, 4}_1 c -b^{156, 3}_2 ∨ -b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ -p_468 ∨ b^{156, 4}_0 c in DIMACS: -21011 -21012 21013 -468 21014 0 -21011 -21012 21013 -468 -21015 0 -21011 -21012 21013 -468 21016 0 c -1+1 --> 0 c ( b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ b^{156, 3}_0 ∧ p_468) -> (-b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ -b^{156, 4}_0) c in CNF: c -b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ -p_468 ∨ -b^{156, 4}_2 c -b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ -p_468 ∨ -b^{156, 4}_1 c -b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ -p_468 ∨ -b^{156, 4}_0 c in DIMACS: -21011 21012 -21013 -468 -21014 0 -21011 21012 -21013 -468 -21015 0 -21011 21012 -21013 -468 -21016 0 c 0+1 --> 1 c (-b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ -b^{156, 3}_0 ∧ p_468) -> (-b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ b^{156, 4}_0) c in CNF: c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ -p_468 ∨ -b^{156, 4}_2 c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ -p_468 ∨ -b^{156, 4}_1 c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ -p_468 ∨ b^{156, 4}_0 c in DIMACS: 21011 21012 21013 -468 -21014 0 21011 21012 21013 -468 -21015 0 21011 21012 21013 -468 21016 0 c 1+1 --> 2 c (-b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ b^{156, 3}_0 ∧ p_468) -> (-b^{156, 4}_2 ∧ b^{156, 4}_1 ∧ -b^{156, 4}_0) c in CNF: c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ -p_468 ∨ -b^{156, 4}_2 c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ -p_468 ∨ b^{156, 4}_1 c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ -p_468 ∨ -b^{156, 4}_0 c in DIMACS: 21011 21012 -21013 -468 -21014 0 21011 21012 -21013 -468 21015 0 21011 21012 -21013 -468 -21016 0 c 2+1 --> break c (-b^{156, 3}_2 ∧ b^{156, 3}_1 ∧ -b^{156, 3}_0 ∧ p_468) -> break c in CNF: c b^{156, 3}_2 ∨ -b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ -p_468 ∨ break c in DIMACS: 21011 -21012 21013 -468 1162 0 c 2-1 --> 1 c (-b^{156, 3}_2 ∧ b^{156, 3}_1 ∧ -b^{156, 3}_0 ∧ -p_468) -> (-b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ b^{156, 4}_0) c in CNF: c b^{156, 3}_2 ∨ -b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ p_468 ∨ -b^{156, 4}_2 c b^{156, 3}_2 ∨ -b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ p_468 ∨ -b^{156, 4}_1 c b^{156, 3}_2 ∨ -b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ p_468 ∨ b^{156, 4}_0 c in DIMACS: 21011 -21012 21013 468 -21014 0 21011 -21012 21013 468 -21015 0 21011 -21012 21013 468 21016 0 c 1-1 --> 0 c (-b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ b^{156, 3}_0 ∧ -p_468) -> (-b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ -b^{156, 4}_0) c in CNF: c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ p_468 ∨ -b^{156, 4}_2 c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ p_468 ∨ -b^{156, 4}_1 c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ p_468 ∨ -b^{156, 4}_0 c in DIMACS: 21011 21012 -21013 468 -21014 0 21011 21012 -21013 468 -21015 0 21011 21012 -21013 468 -21016 0 c 0-1 --> -1 c (-b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ -b^{156, 3}_0 ∧ -p_468) -> ( b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ b^{156, 4}_0) c in CNF: c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ p_468 ∨ b^{156, 4}_2 c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ p_468 ∨ -b^{156, 4}_1 c b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ p_468 ∨ b^{156, 4}_0 c in DIMACS: 21011 21012 21013 468 21014 0 21011 21012 21013 468 -21015 0 21011 21012 21013 468 21016 0 c -1-1 --> -2 c ( b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ b^{156, 3}_0 ∧ -p_468) -> ( b^{156, 4}_2 ∧ b^{156, 4}_1 ∧ -b^{156, 4}_0) c in CNF: c -b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ p_468 ∨ b^{156, 4}_2 c -b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ p_468 ∨ b^{156, 4}_1 c -b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ p_468 ∨ -b^{156, 4}_0 c in DIMACS: -21011 21012 -21013 468 21014 0 -21011 21012 -21013 468 21015 0 -21011 21012 -21013 468 -21016 0 c -2-1 --> break c ( b^{156, 3}_2 ∧ b^{156, 3}_1 ∧ -b^{156, 3}_0 ∧ -p_468) -> break c in CNF: c -b^{156, 3}_2 ∨ -b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ p_468 ∨ break c in DIMACS: -21011 -21012 21013 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{156, 3}_2 ∧ -b^{156, 3}_1 ∧ -b^{156, 3}_0 ∧ true) c in CNF: c -b^{156, 3}_2 ∨ b^{156, 3}_1 ∨ b^{156, 3}_0 ∨ false c in DIMACS: -21011 21012 21013 0 c 3 does not represent an automaton state. c -(-b^{156, 3}_2 ∧ b^{156, 3}_1 ∧ b^{156, 3}_0 ∧ true) c in CNF: c b^{156, 3}_2 ∨ -b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ false c in DIMACS: 21011 -21012 -21013 0 c -3 does not represent an automaton state. c -( b^{156, 3}_2 ∧ b^{156, 3}_1 ∧ b^{156, 3}_0 ∧ true) c in CNF: c -b^{156, 3}_2 ∨ -b^{156, 3}_1 ∨ -b^{156, 3}_0 ∨ false c in DIMACS: -21011 -21012 -21013 0 c i = 4 c -2+1 --> -1 c ( b^{156, 4}_2 ∧ b^{156, 4}_1 ∧ -b^{156, 4}_0 ∧ p_624) -> ( b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ b^{156, 5}_0) c in CNF: c -b^{156, 4}_2 ∨ -b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ -p_624 ∨ b^{156, 5}_2 c -b^{156, 4}_2 ∨ -b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ -p_624 ∨ -b^{156, 5}_1 c -b^{156, 4}_2 ∨ -b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ -p_624 ∨ b^{156, 5}_0 c in DIMACS: -21014 -21015 21016 -624 21017 0 -21014 -21015 21016 -624 -21018 0 -21014 -21015 21016 -624 21019 0 c -1+1 --> 0 c ( b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ b^{156, 4}_0 ∧ p_624) -> (-b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ -b^{156, 5}_0) c in CNF: c -b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ -p_624 ∨ -b^{156, 5}_2 c -b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ -p_624 ∨ -b^{156, 5}_1 c -b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ -p_624 ∨ -b^{156, 5}_0 c in DIMACS: -21014 21015 -21016 -624 -21017 0 -21014 21015 -21016 -624 -21018 0 -21014 21015 -21016 -624 -21019 0 c 0+1 --> 1 c (-b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ -b^{156, 4}_0 ∧ p_624) -> (-b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ b^{156, 5}_0) c in CNF: c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ -p_624 ∨ -b^{156, 5}_2 c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ -p_624 ∨ -b^{156, 5}_1 c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ -p_624 ∨ b^{156, 5}_0 c in DIMACS: 21014 21015 21016 -624 -21017 0 21014 21015 21016 -624 -21018 0 21014 21015 21016 -624 21019 0 c 1+1 --> 2 c (-b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ b^{156, 4}_0 ∧ p_624) -> (-b^{156, 5}_2 ∧ b^{156, 5}_1 ∧ -b^{156, 5}_0) c in CNF: c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ -p_624 ∨ -b^{156, 5}_2 c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ -p_624 ∨ b^{156, 5}_1 c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ -p_624 ∨ -b^{156, 5}_0 c in DIMACS: 21014 21015 -21016 -624 -21017 0 21014 21015 -21016 -624 21018 0 21014 21015 -21016 -624 -21019 0 c 2+1 --> break c (-b^{156, 4}_2 ∧ b^{156, 4}_1 ∧ -b^{156, 4}_0 ∧ p_624) -> break c in CNF: c b^{156, 4}_2 ∨ -b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ -p_624 ∨ break c in DIMACS: 21014 -21015 21016 -624 1162 0 c 2-1 --> 1 c (-b^{156, 4}_2 ∧ b^{156, 4}_1 ∧ -b^{156, 4}_0 ∧ -p_624) -> (-b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ b^{156, 5}_0) c in CNF: c b^{156, 4}_2 ∨ -b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ p_624 ∨ -b^{156, 5}_2 c b^{156, 4}_2 ∨ -b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ p_624 ∨ -b^{156, 5}_1 c b^{156, 4}_2 ∨ -b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ p_624 ∨ b^{156, 5}_0 c in DIMACS: 21014 -21015 21016 624 -21017 0 21014 -21015 21016 624 -21018 0 21014 -21015 21016 624 21019 0 c 1-1 --> 0 c (-b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ b^{156, 4}_0 ∧ -p_624) -> (-b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ -b^{156, 5}_0) c in CNF: c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ p_624 ∨ -b^{156, 5}_2 c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ p_624 ∨ -b^{156, 5}_1 c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ p_624 ∨ -b^{156, 5}_0 c in DIMACS: 21014 21015 -21016 624 -21017 0 21014 21015 -21016 624 -21018 0 21014 21015 -21016 624 -21019 0 c 0-1 --> -1 c (-b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ -b^{156, 4}_0 ∧ -p_624) -> ( b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ b^{156, 5}_0) c in CNF: c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ p_624 ∨ b^{156, 5}_2 c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ p_624 ∨ -b^{156, 5}_1 c b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ p_624 ∨ b^{156, 5}_0 c in DIMACS: 21014 21015 21016 624 21017 0 21014 21015 21016 624 -21018 0 21014 21015 21016 624 21019 0 c -1-1 --> -2 c ( b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ b^{156, 4}_0 ∧ -p_624) -> ( b^{156, 5}_2 ∧ b^{156, 5}_1 ∧ -b^{156, 5}_0) c in CNF: c -b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ p_624 ∨ b^{156, 5}_2 c -b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ p_624 ∨ b^{156, 5}_1 c -b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ p_624 ∨ -b^{156, 5}_0 c in DIMACS: -21014 21015 -21016 624 21017 0 -21014 21015 -21016 624 21018 0 -21014 21015 -21016 624 -21019 0 c -2-1 --> break c ( b^{156, 4}_2 ∧ b^{156, 4}_1 ∧ -b^{156, 4}_0 ∧ -p_624) -> break c in CNF: c -b^{156, 4}_2 ∨ -b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ p_624 ∨ break c in DIMACS: -21014 -21015 21016 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{156, 4}_2 ∧ -b^{156, 4}_1 ∧ -b^{156, 4}_0 ∧ true) c in CNF: c -b^{156, 4}_2 ∨ b^{156, 4}_1 ∨ b^{156, 4}_0 ∨ false c in DIMACS: -21014 21015 21016 0 c 3 does not represent an automaton state. c -(-b^{156, 4}_2 ∧ b^{156, 4}_1 ∧ b^{156, 4}_0 ∧ true) c in CNF: c b^{156, 4}_2 ∨ -b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ false c in DIMACS: 21014 -21015 -21016 0 c -3 does not represent an automaton state. c -( b^{156, 4}_2 ∧ b^{156, 4}_1 ∧ b^{156, 4}_0 ∧ true) c in CNF: c -b^{156, 4}_2 ∨ -b^{156, 4}_1 ∨ -b^{156, 4}_0 ∨ false c in DIMACS: -21014 -21015 -21016 0 c i = 5 c -2+1 --> -1 c ( b^{156, 5}_2 ∧ b^{156, 5}_1 ∧ -b^{156, 5}_0 ∧ p_780) -> ( b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ b^{156, 6}_0) c in CNF: c -b^{156, 5}_2 ∨ -b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ -p_780 ∨ b^{156, 6}_2 c -b^{156, 5}_2 ∨ -b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ -p_780 ∨ -b^{156, 6}_1 c -b^{156, 5}_2 ∨ -b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ -p_780 ∨ b^{156, 6}_0 c in DIMACS: -21017 -21018 21019 -780 21020 0 -21017 -21018 21019 -780 -21021 0 -21017 -21018 21019 -780 21022 0 c -1+1 --> 0 c ( b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ b^{156, 5}_0 ∧ p_780) -> (-b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ -b^{156, 6}_0) c in CNF: c -b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ -p_780 ∨ -b^{156, 6}_2 c -b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ -p_780 ∨ -b^{156, 6}_1 c -b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ -p_780 ∨ -b^{156, 6}_0 c in DIMACS: -21017 21018 -21019 -780 -21020 0 -21017 21018 -21019 -780 -21021 0 -21017 21018 -21019 -780 -21022 0 c 0+1 --> 1 c (-b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ -b^{156, 5}_0 ∧ p_780) -> (-b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ b^{156, 6}_0) c in CNF: c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ -p_780 ∨ -b^{156, 6}_2 c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ -p_780 ∨ -b^{156, 6}_1 c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ -p_780 ∨ b^{156, 6}_0 c in DIMACS: 21017 21018 21019 -780 -21020 0 21017 21018 21019 -780 -21021 0 21017 21018 21019 -780 21022 0 c 1+1 --> 2 c (-b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ b^{156, 5}_0 ∧ p_780) -> (-b^{156, 6}_2 ∧ b^{156, 6}_1 ∧ -b^{156, 6}_0) c in CNF: c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ -p_780 ∨ -b^{156, 6}_2 c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ -p_780 ∨ b^{156, 6}_1 c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ -p_780 ∨ -b^{156, 6}_0 c in DIMACS: 21017 21018 -21019 -780 -21020 0 21017 21018 -21019 -780 21021 0 21017 21018 -21019 -780 -21022 0 c 2+1 --> break c (-b^{156, 5}_2 ∧ b^{156, 5}_1 ∧ -b^{156, 5}_0 ∧ p_780) -> break c in CNF: c b^{156, 5}_2 ∨ -b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ -p_780 ∨ break c in DIMACS: 21017 -21018 21019 -780 1162 0 c 2-1 --> 1 c (-b^{156, 5}_2 ∧ b^{156, 5}_1 ∧ -b^{156, 5}_0 ∧ -p_780) -> (-b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ b^{156, 6}_0) c in CNF: c b^{156, 5}_2 ∨ -b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ p_780 ∨ -b^{156, 6}_2 c b^{156, 5}_2 ∨ -b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ p_780 ∨ -b^{156, 6}_1 c b^{156, 5}_2 ∨ -b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ p_780 ∨ b^{156, 6}_0 c in DIMACS: 21017 -21018 21019 780 -21020 0 21017 -21018 21019 780 -21021 0 21017 -21018 21019 780 21022 0 c 1-1 --> 0 c (-b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ b^{156, 5}_0 ∧ -p_780) -> (-b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ -b^{156, 6}_0) c in CNF: c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ p_780 ∨ -b^{156, 6}_2 c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ p_780 ∨ -b^{156, 6}_1 c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ p_780 ∨ -b^{156, 6}_0 c in DIMACS: 21017 21018 -21019 780 -21020 0 21017 21018 -21019 780 -21021 0 21017 21018 -21019 780 -21022 0 c 0-1 --> -1 c (-b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ -b^{156, 5}_0 ∧ -p_780) -> ( b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ b^{156, 6}_0) c in CNF: c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ p_780 ∨ b^{156, 6}_2 c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ p_780 ∨ -b^{156, 6}_1 c b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ p_780 ∨ b^{156, 6}_0 c in DIMACS: 21017 21018 21019 780 21020 0 21017 21018 21019 780 -21021 0 21017 21018 21019 780 21022 0 c -1-1 --> -2 c ( b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ b^{156, 5}_0 ∧ -p_780) -> ( b^{156, 6}_2 ∧ b^{156, 6}_1 ∧ -b^{156, 6}_0) c in CNF: c -b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ p_780 ∨ b^{156, 6}_2 c -b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ p_780 ∨ b^{156, 6}_1 c -b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ p_780 ∨ -b^{156, 6}_0 c in DIMACS: -21017 21018 -21019 780 21020 0 -21017 21018 -21019 780 21021 0 -21017 21018 -21019 780 -21022 0 c -2-1 --> break c ( b^{156, 5}_2 ∧ b^{156, 5}_1 ∧ -b^{156, 5}_0 ∧ -p_780) -> break c in CNF: c -b^{156, 5}_2 ∨ -b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ p_780 ∨ break c in DIMACS: -21017 -21018 21019 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{156, 5}_2 ∧ -b^{156, 5}_1 ∧ -b^{156, 5}_0 ∧ true) c in CNF: c -b^{156, 5}_2 ∨ b^{156, 5}_1 ∨ b^{156, 5}_0 ∨ false c in DIMACS: -21017 21018 21019 0 c 3 does not represent an automaton state. c -(-b^{156, 5}_2 ∧ b^{156, 5}_1 ∧ b^{156, 5}_0 ∧ true) c in CNF: c b^{156, 5}_2 ∨ -b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ false c in DIMACS: 21017 -21018 -21019 0 c -3 does not represent an automaton state. c -( b^{156, 5}_2 ∧ b^{156, 5}_1 ∧ b^{156, 5}_0 ∧ true) c in CNF: c -b^{156, 5}_2 ∨ -b^{156, 5}_1 ∨ -b^{156, 5}_0 ∨ false c in DIMACS: -21017 -21018 -21019 0 c i = 6 c -2+1 --> -1 c ( b^{156, 6}_2 ∧ b^{156, 6}_1 ∧ -b^{156, 6}_0 ∧ p_936) -> ( b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ b^{156, 7}_0) c in CNF: c -b^{156, 6}_2 ∨ -b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ -p_936 ∨ b^{156, 7}_2 c -b^{156, 6}_2 ∨ -b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ -p_936 ∨ -b^{156, 7}_1 c -b^{156, 6}_2 ∨ -b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ -p_936 ∨ b^{156, 7}_0 c in DIMACS: -21020 -21021 21022 -936 21023 0 -21020 -21021 21022 -936 -21024 0 -21020 -21021 21022 -936 21025 0 c -1+1 --> 0 c ( b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ b^{156, 6}_0 ∧ p_936) -> (-b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ -b^{156, 7}_0) c in CNF: c -b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ -p_936 ∨ -b^{156, 7}_2 c -b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ -p_936 ∨ -b^{156, 7}_1 c -b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ -p_936 ∨ -b^{156, 7}_0 c in DIMACS: -21020 21021 -21022 -936 -21023 0 -21020 21021 -21022 -936 -21024 0 -21020 21021 -21022 -936 -21025 0 c 0+1 --> 1 c (-b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ -b^{156, 6}_0 ∧ p_936) -> (-b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ b^{156, 7}_0) c in CNF: c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ -p_936 ∨ -b^{156, 7}_2 c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ -p_936 ∨ -b^{156, 7}_1 c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ -p_936 ∨ b^{156, 7}_0 c in DIMACS: 21020 21021 21022 -936 -21023 0 21020 21021 21022 -936 -21024 0 21020 21021 21022 -936 21025 0 c 1+1 --> 2 c (-b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ b^{156, 6}_0 ∧ p_936) -> (-b^{156, 7}_2 ∧ b^{156, 7}_1 ∧ -b^{156, 7}_0) c in CNF: c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ -p_936 ∨ -b^{156, 7}_2 c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ -p_936 ∨ b^{156, 7}_1 c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ -p_936 ∨ -b^{156, 7}_0 c in DIMACS: 21020 21021 -21022 -936 -21023 0 21020 21021 -21022 -936 21024 0 21020 21021 -21022 -936 -21025 0 c 2+1 --> break c (-b^{156, 6}_2 ∧ b^{156, 6}_1 ∧ -b^{156, 6}_0 ∧ p_936) -> break c in CNF: c b^{156, 6}_2 ∨ -b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ -p_936 ∨ break c in DIMACS: 21020 -21021 21022 -936 1162 0 c 2-1 --> 1 c (-b^{156, 6}_2 ∧ b^{156, 6}_1 ∧ -b^{156, 6}_0 ∧ -p_936) -> (-b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ b^{156, 7}_0) c in CNF: c b^{156, 6}_2 ∨ -b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ p_936 ∨ -b^{156, 7}_2 c b^{156, 6}_2 ∨ -b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ p_936 ∨ -b^{156, 7}_1 c b^{156, 6}_2 ∨ -b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ p_936 ∨ b^{156, 7}_0 c in DIMACS: 21020 -21021 21022 936 -21023 0 21020 -21021 21022 936 -21024 0 21020 -21021 21022 936 21025 0 c 1-1 --> 0 c (-b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ b^{156, 6}_0 ∧ -p_936) -> (-b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ -b^{156, 7}_0) c in CNF: c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ p_936 ∨ -b^{156, 7}_2 c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ p_936 ∨ -b^{156, 7}_1 c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ p_936 ∨ -b^{156, 7}_0 c in DIMACS: 21020 21021 -21022 936 -21023 0 21020 21021 -21022 936 -21024 0 21020 21021 -21022 936 -21025 0 c 0-1 --> -1 c (-b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ -b^{156, 6}_0 ∧ -p_936) -> ( b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ b^{156, 7}_0) c in CNF: c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ p_936 ∨ b^{156, 7}_2 c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ p_936 ∨ -b^{156, 7}_1 c b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ p_936 ∨ b^{156, 7}_0 c in DIMACS: 21020 21021 21022 936 21023 0 21020 21021 21022 936 -21024 0 21020 21021 21022 936 21025 0 c -1-1 --> -2 c ( b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ b^{156, 6}_0 ∧ -p_936) -> ( b^{156, 7}_2 ∧ b^{156, 7}_1 ∧ -b^{156, 7}_0) c in CNF: c -b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ p_936 ∨ b^{156, 7}_2 c -b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ p_936 ∨ b^{156, 7}_1 c -b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ p_936 ∨ -b^{156, 7}_0 c in DIMACS: -21020 21021 -21022 936 21023 0 -21020 21021 -21022 936 21024 0 -21020 21021 -21022 936 -21025 0 c -2-1 --> break c ( b^{156, 6}_2 ∧ b^{156, 6}_1 ∧ -b^{156, 6}_0 ∧ -p_936) -> break c in CNF: c -b^{156, 6}_2 ∨ -b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ p_936 ∨ break c in DIMACS: -21020 -21021 21022 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{156, 6}_2 ∧ -b^{156, 6}_1 ∧ -b^{156, 6}_0 ∧ true) c in CNF: c -b^{156, 6}_2 ∨ b^{156, 6}_1 ∨ b^{156, 6}_0 ∨ false c in DIMACS: -21020 21021 21022 0 c 3 does not represent an automaton state. c -(-b^{156, 6}_2 ∧ b^{156, 6}_1 ∧ b^{156, 6}_0 ∧ true) c in CNF: c b^{156, 6}_2 ∨ -b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ false c in DIMACS: 21020 -21021 -21022 0 c -3 does not represent an automaton state. c -( b^{156, 6}_2 ∧ b^{156, 6}_1 ∧ b^{156, 6}_0 ∧ true) c in CNF: c -b^{156, 6}_2 ∨ -b^{156, 6}_1 ∨ -b^{156, 6}_0 ∨ false c in DIMACS: -21020 -21021 -21022 0 c i = 7 c -2+1 --> -1 c ( b^{156, 7}_2 ∧ b^{156, 7}_1 ∧ -b^{156, 7}_0 ∧ p_1092) -> ( b^{156, 8}_2 ∧ -b^{156, 8}_1 ∧ b^{156, 8}_0) c in CNF: c -b^{156, 7}_2 ∨ -b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ -p_1092 ∨ b^{156, 8}_2 c -b^{156, 7}_2 ∨ -b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ -p_1092 ∨ -b^{156, 8}_1 c -b^{156, 7}_2 ∨ -b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ -p_1092 ∨ b^{156, 8}_0 c in DIMACS: -21023 -21024 21025 -1092 21026 0 -21023 -21024 21025 -1092 -21027 0 -21023 -21024 21025 -1092 21028 0 c -1+1 --> 0 c ( b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ b^{156, 7}_0 ∧ p_1092) -> (-b^{156, 8}_2 ∧ -b^{156, 8}_1 ∧ -b^{156, 8}_0) c in CNF: c -b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ -p_1092 ∨ -b^{156, 8}_2 c -b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ -p_1092 ∨ -b^{156, 8}_1 c -b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ -p_1092 ∨ -b^{156, 8}_0 c in DIMACS: -21023 21024 -21025 -1092 -21026 0 -21023 21024 -21025 -1092 -21027 0 -21023 21024 -21025 -1092 -21028 0 c 0+1 --> 1 c (-b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ -b^{156, 7}_0 ∧ p_1092) -> (-b^{156, 8}_2 ∧ -b^{156, 8}_1 ∧ b^{156, 8}_0) c in CNF: c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ -p_1092 ∨ -b^{156, 8}_2 c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ -p_1092 ∨ -b^{156, 8}_1 c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ -p_1092 ∨ b^{156, 8}_0 c in DIMACS: 21023 21024 21025 -1092 -21026 0 21023 21024 21025 -1092 -21027 0 21023 21024 21025 -1092 21028 0 c 1+1 --> 2 c (-b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ b^{156, 7}_0 ∧ p_1092) -> (-b^{156, 8}_2 ∧ b^{156, 8}_1 ∧ -b^{156, 8}_0) c in CNF: c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ -p_1092 ∨ -b^{156, 8}_2 c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ -p_1092 ∨ b^{156, 8}_1 c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ -p_1092 ∨ -b^{156, 8}_0 c in DIMACS: 21023 21024 -21025 -1092 -21026 0 21023 21024 -21025 -1092 21027 0 21023 21024 -21025 -1092 -21028 0 c 2+1 --> break c (-b^{156, 7}_2 ∧ b^{156, 7}_1 ∧ -b^{156, 7}_0 ∧ p_1092) -> break c in CNF: c b^{156, 7}_2 ∨ -b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ -p_1092 ∨ break c in DIMACS: 21023 -21024 21025 -1092 1162 0 c 2-1 --> 1 c (-b^{156, 7}_2 ∧ b^{156, 7}_1 ∧ -b^{156, 7}_0 ∧ -p_1092) -> (-b^{156, 8}_2 ∧ -b^{156, 8}_1 ∧ b^{156, 8}_0) c in CNF: c b^{156, 7}_2 ∨ -b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ p_1092 ∨ -b^{156, 8}_2 c b^{156, 7}_2 ∨ -b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ p_1092 ∨ -b^{156, 8}_1 c b^{156, 7}_2 ∨ -b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ p_1092 ∨ b^{156, 8}_0 c in DIMACS: 21023 -21024 21025 1092 -21026 0 21023 -21024 21025 1092 -21027 0 21023 -21024 21025 1092 21028 0 c 1-1 --> 0 c (-b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ b^{156, 7}_0 ∧ -p_1092) -> (-b^{156, 8}_2 ∧ -b^{156, 8}_1 ∧ -b^{156, 8}_0) c in CNF: c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ p_1092 ∨ -b^{156, 8}_2 c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ p_1092 ∨ -b^{156, 8}_1 c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ p_1092 ∨ -b^{156, 8}_0 c in DIMACS: 21023 21024 -21025 1092 -21026 0 21023 21024 -21025 1092 -21027 0 21023 21024 -21025 1092 -21028 0 c 0-1 --> -1 c (-b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ -b^{156, 7}_0 ∧ -p_1092) -> ( b^{156, 8}_2 ∧ -b^{156, 8}_1 ∧ b^{156, 8}_0) c in CNF: c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ p_1092 ∨ b^{156, 8}_2 c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ p_1092 ∨ -b^{156, 8}_1 c b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ p_1092 ∨ b^{156, 8}_0 c in DIMACS: 21023 21024 21025 1092 21026 0 21023 21024 21025 1092 -21027 0 21023 21024 21025 1092 21028 0 c -1-1 --> -2 c ( b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ b^{156, 7}_0 ∧ -p_1092) -> ( b^{156, 8}_2 ∧ b^{156, 8}_1 ∧ -b^{156, 8}_0) c in CNF: c -b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ p_1092 ∨ b^{156, 8}_2 c -b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ p_1092 ∨ b^{156, 8}_1 c -b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ p_1092 ∨ -b^{156, 8}_0 c in DIMACS: -21023 21024 -21025 1092 21026 0 -21023 21024 -21025 1092 21027 0 -21023 21024 -21025 1092 -21028 0 c -2-1 --> break c ( b^{156, 7}_2 ∧ b^{156, 7}_1 ∧ -b^{156, 7}_0 ∧ -p_1092) -> break c in CNF: c -b^{156, 7}_2 ∨ -b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ p_1092 ∨ break c in DIMACS: -21023 -21024 21025 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{156, 7}_2 ∧ -b^{156, 7}_1 ∧ -b^{156, 7}_0 ∧ true) c in CNF: c -b^{156, 7}_2 ∨ b^{156, 7}_1 ∨ b^{156, 7}_0 ∨ false c in DIMACS: -21023 21024 21025 0 c 3 does not represent an automaton state. c -(-b^{156, 7}_2 ∧ b^{156, 7}_1 ∧ b^{156, 7}_0 ∧ true) c in CNF: c b^{156, 7}_2 ∨ -b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ false c in DIMACS: 21023 -21024 -21025 0 c -3 does not represent an automaton state. c -( b^{156, 7}_2 ∧ b^{156, 7}_1 ∧ b^{156, 7}_0 ∧ true) c in CNF: c -b^{156, 7}_2 ∨ -b^{156, 7}_1 ∨ -b^{156, 7}_0 ∨ false c in DIMACS: -21023 -21024 -21025 0 c INIT for k = 157 c -b^{157, 1}_2 c -b^{157, 1}_1 c -b^{157, 1}_0 c in DIMACS: -21029 0 -21030 0 -21031 0 c Transitions for k = 157 c i = 1 c -2+1 --> -1 c ( b^{157, 1}_2 ∧ b^{157, 1}_1 ∧ -b^{157, 1}_0 ∧ p_157) -> ( b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ b^{157, 2}_0) c in CNF: c -b^{157, 1}_2 ∨ -b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ -p_157 ∨ b^{157, 2}_2 c -b^{157, 1}_2 ∨ -b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ -p_157 ∨ -b^{157, 2}_1 c -b^{157, 1}_2 ∨ -b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ -p_157 ∨ b^{157, 2}_0 c in DIMACS: -21029 -21030 21031 -157 21032 0 -21029 -21030 21031 -157 -21033 0 -21029 -21030 21031 -157 21034 0 c -1+1 --> 0 c ( b^{157, 1}_2 ∧ -b^{157, 1}_1 ∧ b^{157, 1}_0 ∧ p_157) -> (-b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ -b^{157, 2}_0) c in CNF: c -b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ -p_157 ∨ -b^{157, 2}_2 c -b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ -p_157 ∨ -b^{157, 2}_1 c -b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ -p_157 ∨ -b^{157, 2}_0 c in DIMACS: -21029 21030 -21031 -157 -21032 0 -21029 21030 -21031 -157 -21033 0 -21029 21030 -21031 -157 -21034 0 c 0+1 --> 1 c (-b^{157, 1}_2 ∧ -b^{157, 1}_1 ∧ -b^{157, 1}_0 ∧ p_157) -> (-b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ b^{157, 2}_0) c in CNF: c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ -p_157 ∨ -b^{157, 2}_2 c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ -p_157 ∨ -b^{157, 2}_1 c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ -p_157 ∨ b^{157, 2}_0 c in DIMACS: 21029 21030 21031 -157 -21032 0 21029 21030 21031 -157 -21033 0 21029 21030 21031 -157 21034 0 c 1+1 --> 2 c (-b^{157, 1}_2 ∧ -b^{157, 1}_1 ∧ b^{157, 1}_0 ∧ p_157) -> (-b^{157, 2}_2 ∧ b^{157, 2}_1 ∧ -b^{157, 2}_0) c in CNF: c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ -p_157 ∨ -b^{157, 2}_2 c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ -p_157 ∨ b^{157, 2}_1 c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ -p_157 ∨ -b^{157, 2}_0 c in DIMACS: 21029 21030 -21031 -157 -21032 0 21029 21030 -21031 -157 21033 0 21029 21030 -21031 -157 -21034 0 c 2+1 --> break c (-b^{157, 1}_2 ∧ b^{157, 1}_1 ∧ -b^{157, 1}_0 ∧ p_157) -> break c in CNF: c b^{157, 1}_2 ∨ -b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ -p_157 ∨ break c in DIMACS: 21029 -21030 21031 -157 1162 0 c 2-1 --> 1 c (-b^{157, 1}_2 ∧ b^{157, 1}_1 ∧ -b^{157, 1}_0 ∧ -p_157) -> (-b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ b^{157, 2}_0) c in CNF: c b^{157, 1}_2 ∨ -b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ p_157 ∨ -b^{157, 2}_2 c b^{157, 1}_2 ∨ -b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ p_157 ∨ -b^{157, 2}_1 c b^{157, 1}_2 ∨ -b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ p_157 ∨ b^{157, 2}_0 c in DIMACS: 21029 -21030 21031 157 -21032 0 21029 -21030 21031 157 -21033 0 21029 -21030 21031 157 21034 0 c 1-1 --> 0 c (-b^{157, 1}_2 ∧ -b^{157, 1}_1 ∧ b^{157, 1}_0 ∧ -p_157) -> (-b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ -b^{157, 2}_0) c in CNF: c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ p_157 ∨ -b^{157, 2}_2 c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ p_157 ∨ -b^{157, 2}_1 c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ p_157 ∨ -b^{157, 2}_0 c in DIMACS: 21029 21030 -21031 157 -21032 0 21029 21030 -21031 157 -21033 0 21029 21030 -21031 157 -21034 0 c 0-1 --> -1 c (-b^{157, 1}_2 ∧ -b^{157, 1}_1 ∧ -b^{157, 1}_0 ∧ -p_157) -> ( b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ b^{157, 2}_0) c in CNF: c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ p_157 ∨ b^{157, 2}_2 c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ p_157 ∨ -b^{157, 2}_1 c b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ p_157 ∨ b^{157, 2}_0 c in DIMACS: 21029 21030 21031 157 21032 0 21029 21030 21031 157 -21033 0 21029 21030 21031 157 21034 0 c -1-1 --> -2 c ( b^{157, 1}_2 ∧ -b^{157, 1}_1 ∧ b^{157, 1}_0 ∧ -p_157) -> ( b^{157, 2}_2 ∧ b^{157, 2}_1 ∧ -b^{157, 2}_0) c in CNF: c -b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ p_157 ∨ b^{157, 2}_2 c -b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ p_157 ∨ b^{157, 2}_1 c -b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ p_157 ∨ -b^{157, 2}_0 c in DIMACS: -21029 21030 -21031 157 21032 0 -21029 21030 -21031 157 21033 0 -21029 21030 -21031 157 -21034 0 c -2-1 --> break c ( b^{157, 1}_2 ∧ b^{157, 1}_1 ∧ -b^{157, 1}_0 ∧ -p_157) -> break c in CNF: c -b^{157, 1}_2 ∨ -b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ p_157 ∨ break c in DIMACS: -21029 -21030 21031 157 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{157, 1}_2 ∧ -b^{157, 1}_1 ∧ -b^{157, 1}_0 ∧ true) c in CNF: c -b^{157, 1}_2 ∨ b^{157, 1}_1 ∨ b^{157, 1}_0 ∨ false c in DIMACS: -21029 21030 21031 0 c 3 does not represent an automaton state. c -(-b^{157, 1}_2 ∧ b^{157, 1}_1 ∧ b^{157, 1}_0 ∧ true) c in CNF: c b^{157, 1}_2 ∨ -b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ false c in DIMACS: 21029 -21030 -21031 0 c -3 does not represent an automaton state. c -( b^{157, 1}_2 ∧ b^{157, 1}_1 ∧ b^{157, 1}_0 ∧ true) c in CNF: c -b^{157, 1}_2 ∨ -b^{157, 1}_1 ∨ -b^{157, 1}_0 ∨ false c in DIMACS: -21029 -21030 -21031 0 c i = 2 c -2+1 --> -1 c ( b^{157, 2}_2 ∧ b^{157, 2}_1 ∧ -b^{157, 2}_0 ∧ p_314) -> ( b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ b^{157, 3}_0) c in CNF: c -b^{157, 2}_2 ∨ -b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ -p_314 ∨ b^{157, 3}_2 c -b^{157, 2}_2 ∨ -b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ -p_314 ∨ -b^{157, 3}_1 c -b^{157, 2}_2 ∨ -b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ -p_314 ∨ b^{157, 3}_0 c in DIMACS: -21032 -21033 21034 -314 21035 0 -21032 -21033 21034 -314 -21036 0 -21032 -21033 21034 -314 21037 0 c -1+1 --> 0 c ( b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ b^{157, 2}_0 ∧ p_314) -> (-b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ -b^{157, 3}_0) c in CNF: c -b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ -p_314 ∨ -b^{157, 3}_2 c -b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ -p_314 ∨ -b^{157, 3}_1 c -b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ -p_314 ∨ -b^{157, 3}_0 c in DIMACS: -21032 21033 -21034 -314 -21035 0 -21032 21033 -21034 -314 -21036 0 -21032 21033 -21034 -314 -21037 0 c 0+1 --> 1 c (-b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ -b^{157, 2}_0 ∧ p_314) -> (-b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ b^{157, 3}_0) c in CNF: c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ -p_314 ∨ -b^{157, 3}_2 c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ -p_314 ∨ -b^{157, 3}_1 c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ -p_314 ∨ b^{157, 3}_0 c in DIMACS: 21032 21033 21034 -314 -21035 0 21032 21033 21034 -314 -21036 0 21032 21033 21034 -314 21037 0 c 1+1 --> 2 c (-b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ b^{157, 2}_0 ∧ p_314) -> (-b^{157, 3}_2 ∧ b^{157, 3}_1 ∧ -b^{157, 3}_0) c in CNF: c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ -p_314 ∨ -b^{157, 3}_2 c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ -p_314 ∨ b^{157, 3}_1 c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ -p_314 ∨ -b^{157, 3}_0 c in DIMACS: 21032 21033 -21034 -314 -21035 0 21032 21033 -21034 -314 21036 0 21032 21033 -21034 -314 -21037 0 c 2+1 --> break c (-b^{157, 2}_2 ∧ b^{157, 2}_1 ∧ -b^{157, 2}_0 ∧ p_314) -> break c in CNF: c b^{157, 2}_2 ∨ -b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ -p_314 ∨ break c in DIMACS: 21032 -21033 21034 -314 1162 0 c 2-1 --> 1 c (-b^{157, 2}_2 ∧ b^{157, 2}_1 ∧ -b^{157, 2}_0 ∧ -p_314) -> (-b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ b^{157, 3}_0) c in CNF: c b^{157, 2}_2 ∨ -b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ p_314 ∨ -b^{157, 3}_2 c b^{157, 2}_2 ∨ -b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ p_314 ∨ -b^{157, 3}_1 c b^{157, 2}_2 ∨ -b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ p_314 ∨ b^{157, 3}_0 c in DIMACS: 21032 -21033 21034 314 -21035 0 21032 -21033 21034 314 -21036 0 21032 -21033 21034 314 21037 0 c 1-1 --> 0 c (-b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ b^{157, 2}_0 ∧ -p_314) -> (-b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ -b^{157, 3}_0) c in CNF: c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ p_314 ∨ -b^{157, 3}_2 c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ p_314 ∨ -b^{157, 3}_1 c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ p_314 ∨ -b^{157, 3}_0 c in DIMACS: 21032 21033 -21034 314 -21035 0 21032 21033 -21034 314 -21036 0 21032 21033 -21034 314 -21037 0 c 0-1 --> -1 c (-b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ -b^{157, 2}_0 ∧ -p_314) -> ( b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ b^{157, 3}_0) c in CNF: c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ p_314 ∨ b^{157, 3}_2 c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ p_314 ∨ -b^{157, 3}_1 c b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ p_314 ∨ b^{157, 3}_0 c in DIMACS: 21032 21033 21034 314 21035 0 21032 21033 21034 314 -21036 0 21032 21033 21034 314 21037 0 c -1-1 --> -2 c ( b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ b^{157, 2}_0 ∧ -p_314) -> ( b^{157, 3}_2 ∧ b^{157, 3}_1 ∧ -b^{157, 3}_0) c in CNF: c -b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ p_314 ∨ b^{157, 3}_2 c -b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ p_314 ∨ b^{157, 3}_1 c -b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ p_314 ∨ -b^{157, 3}_0 c in DIMACS: -21032 21033 -21034 314 21035 0 -21032 21033 -21034 314 21036 0 -21032 21033 -21034 314 -21037 0 c -2-1 --> break c ( b^{157, 2}_2 ∧ b^{157, 2}_1 ∧ -b^{157, 2}_0 ∧ -p_314) -> break c in CNF: c -b^{157, 2}_2 ∨ -b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ p_314 ∨ break c in DIMACS: -21032 -21033 21034 314 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{157, 2}_2 ∧ -b^{157, 2}_1 ∧ -b^{157, 2}_0 ∧ true) c in CNF: c -b^{157, 2}_2 ∨ b^{157, 2}_1 ∨ b^{157, 2}_0 ∨ false c in DIMACS: -21032 21033 21034 0 c 3 does not represent an automaton state. c -(-b^{157, 2}_2 ∧ b^{157, 2}_1 ∧ b^{157, 2}_0 ∧ true) c in CNF: c b^{157, 2}_2 ∨ -b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ false c in DIMACS: 21032 -21033 -21034 0 c -3 does not represent an automaton state. c -( b^{157, 2}_2 ∧ b^{157, 2}_1 ∧ b^{157, 2}_0 ∧ true) c in CNF: c -b^{157, 2}_2 ∨ -b^{157, 2}_1 ∨ -b^{157, 2}_0 ∨ false c in DIMACS: -21032 -21033 -21034 0 c i = 3 c -2+1 --> -1 c ( b^{157, 3}_2 ∧ b^{157, 3}_1 ∧ -b^{157, 3}_0 ∧ p_471) -> ( b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ b^{157, 4}_0) c in CNF: c -b^{157, 3}_2 ∨ -b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ -p_471 ∨ b^{157, 4}_2 c -b^{157, 3}_2 ∨ -b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ -p_471 ∨ -b^{157, 4}_1 c -b^{157, 3}_2 ∨ -b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ -p_471 ∨ b^{157, 4}_0 c in DIMACS: -21035 -21036 21037 -471 21038 0 -21035 -21036 21037 -471 -21039 0 -21035 -21036 21037 -471 21040 0 c -1+1 --> 0 c ( b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ b^{157, 3}_0 ∧ p_471) -> (-b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ -b^{157, 4}_0) c in CNF: c -b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ -p_471 ∨ -b^{157, 4}_2 c -b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ -p_471 ∨ -b^{157, 4}_1 c -b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ -p_471 ∨ -b^{157, 4}_0 c in DIMACS: -21035 21036 -21037 -471 -21038 0 -21035 21036 -21037 -471 -21039 0 -21035 21036 -21037 -471 -21040 0 c 0+1 --> 1 c (-b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ -b^{157, 3}_0 ∧ p_471) -> (-b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ b^{157, 4}_0) c in CNF: c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ -p_471 ∨ -b^{157, 4}_2 c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ -p_471 ∨ -b^{157, 4}_1 c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ -p_471 ∨ b^{157, 4}_0 c in DIMACS: 21035 21036 21037 -471 -21038 0 21035 21036 21037 -471 -21039 0 21035 21036 21037 -471 21040 0 c 1+1 --> 2 c (-b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ b^{157, 3}_0 ∧ p_471) -> (-b^{157, 4}_2 ∧ b^{157, 4}_1 ∧ -b^{157, 4}_0) c in CNF: c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ -p_471 ∨ -b^{157, 4}_2 c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ -p_471 ∨ b^{157, 4}_1 c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ -p_471 ∨ -b^{157, 4}_0 c in DIMACS: 21035 21036 -21037 -471 -21038 0 21035 21036 -21037 -471 21039 0 21035 21036 -21037 -471 -21040 0 c 2+1 --> break c (-b^{157, 3}_2 ∧ b^{157, 3}_1 ∧ -b^{157, 3}_0 ∧ p_471) -> break c in CNF: c b^{157, 3}_2 ∨ -b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ -p_471 ∨ break c in DIMACS: 21035 -21036 21037 -471 1162 0 c 2-1 --> 1 c (-b^{157, 3}_2 ∧ b^{157, 3}_1 ∧ -b^{157, 3}_0 ∧ -p_471) -> (-b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ b^{157, 4}_0) c in CNF: c b^{157, 3}_2 ∨ -b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ p_471 ∨ -b^{157, 4}_2 c b^{157, 3}_2 ∨ -b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ p_471 ∨ -b^{157, 4}_1 c b^{157, 3}_2 ∨ -b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ p_471 ∨ b^{157, 4}_0 c in DIMACS: 21035 -21036 21037 471 -21038 0 21035 -21036 21037 471 -21039 0 21035 -21036 21037 471 21040 0 c 1-1 --> 0 c (-b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ b^{157, 3}_0 ∧ -p_471) -> (-b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ -b^{157, 4}_0) c in CNF: c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ p_471 ∨ -b^{157, 4}_2 c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ p_471 ∨ -b^{157, 4}_1 c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ p_471 ∨ -b^{157, 4}_0 c in DIMACS: 21035 21036 -21037 471 -21038 0 21035 21036 -21037 471 -21039 0 21035 21036 -21037 471 -21040 0 c 0-1 --> -1 c (-b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ -b^{157, 3}_0 ∧ -p_471) -> ( b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ b^{157, 4}_0) c in CNF: c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ p_471 ∨ b^{157, 4}_2 c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ p_471 ∨ -b^{157, 4}_1 c b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ p_471 ∨ b^{157, 4}_0 c in DIMACS: 21035 21036 21037 471 21038 0 21035 21036 21037 471 -21039 0 21035 21036 21037 471 21040 0 c -1-1 --> -2 c ( b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ b^{157, 3}_0 ∧ -p_471) -> ( b^{157, 4}_2 ∧ b^{157, 4}_1 ∧ -b^{157, 4}_0) c in CNF: c -b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ p_471 ∨ b^{157, 4}_2 c -b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ p_471 ∨ b^{157, 4}_1 c -b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ p_471 ∨ -b^{157, 4}_0 c in DIMACS: -21035 21036 -21037 471 21038 0 -21035 21036 -21037 471 21039 0 -21035 21036 -21037 471 -21040 0 c -2-1 --> break c ( b^{157, 3}_2 ∧ b^{157, 3}_1 ∧ -b^{157, 3}_0 ∧ -p_471) -> break c in CNF: c -b^{157, 3}_2 ∨ -b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ p_471 ∨ break c in DIMACS: -21035 -21036 21037 471 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{157, 3}_2 ∧ -b^{157, 3}_1 ∧ -b^{157, 3}_0 ∧ true) c in CNF: c -b^{157, 3}_2 ∨ b^{157, 3}_1 ∨ b^{157, 3}_0 ∨ false c in DIMACS: -21035 21036 21037 0 c 3 does not represent an automaton state. c -(-b^{157, 3}_2 ∧ b^{157, 3}_1 ∧ b^{157, 3}_0 ∧ true) c in CNF: c b^{157, 3}_2 ∨ -b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ false c in DIMACS: 21035 -21036 -21037 0 c -3 does not represent an automaton state. c -( b^{157, 3}_2 ∧ b^{157, 3}_1 ∧ b^{157, 3}_0 ∧ true) c in CNF: c -b^{157, 3}_2 ∨ -b^{157, 3}_1 ∨ -b^{157, 3}_0 ∨ false c in DIMACS: -21035 -21036 -21037 0 c i = 4 c -2+1 --> -1 c ( b^{157, 4}_2 ∧ b^{157, 4}_1 ∧ -b^{157, 4}_0 ∧ p_628) -> ( b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ b^{157, 5}_0) c in CNF: c -b^{157, 4}_2 ∨ -b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ -p_628 ∨ b^{157, 5}_2 c -b^{157, 4}_2 ∨ -b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ -p_628 ∨ -b^{157, 5}_1 c -b^{157, 4}_2 ∨ -b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ -p_628 ∨ b^{157, 5}_0 c in DIMACS: -21038 -21039 21040 -628 21041 0 -21038 -21039 21040 -628 -21042 0 -21038 -21039 21040 -628 21043 0 c -1+1 --> 0 c ( b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ b^{157, 4}_0 ∧ p_628) -> (-b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ -b^{157, 5}_0) c in CNF: c -b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ -p_628 ∨ -b^{157, 5}_2 c -b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ -p_628 ∨ -b^{157, 5}_1 c -b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ -p_628 ∨ -b^{157, 5}_0 c in DIMACS: -21038 21039 -21040 -628 -21041 0 -21038 21039 -21040 -628 -21042 0 -21038 21039 -21040 -628 -21043 0 c 0+1 --> 1 c (-b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ -b^{157, 4}_0 ∧ p_628) -> (-b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ b^{157, 5}_0) c in CNF: c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ -p_628 ∨ -b^{157, 5}_2 c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ -p_628 ∨ -b^{157, 5}_1 c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ -p_628 ∨ b^{157, 5}_0 c in DIMACS: 21038 21039 21040 -628 -21041 0 21038 21039 21040 -628 -21042 0 21038 21039 21040 -628 21043 0 c 1+1 --> 2 c (-b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ b^{157, 4}_0 ∧ p_628) -> (-b^{157, 5}_2 ∧ b^{157, 5}_1 ∧ -b^{157, 5}_0) c in CNF: c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ -p_628 ∨ -b^{157, 5}_2 c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ -p_628 ∨ b^{157, 5}_1 c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ -p_628 ∨ -b^{157, 5}_0 c in DIMACS: 21038 21039 -21040 -628 -21041 0 21038 21039 -21040 -628 21042 0 21038 21039 -21040 -628 -21043 0 c 2+1 --> break c (-b^{157, 4}_2 ∧ b^{157, 4}_1 ∧ -b^{157, 4}_0 ∧ p_628) -> break c in CNF: c b^{157, 4}_2 ∨ -b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ -p_628 ∨ break c in DIMACS: 21038 -21039 21040 -628 1162 0 c 2-1 --> 1 c (-b^{157, 4}_2 ∧ b^{157, 4}_1 ∧ -b^{157, 4}_0 ∧ -p_628) -> (-b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ b^{157, 5}_0) c in CNF: c b^{157, 4}_2 ∨ -b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ p_628 ∨ -b^{157, 5}_2 c b^{157, 4}_2 ∨ -b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ p_628 ∨ -b^{157, 5}_1 c b^{157, 4}_2 ∨ -b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ p_628 ∨ b^{157, 5}_0 c in DIMACS: 21038 -21039 21040 628 -21041 0 21038 -21039 21040 628 -21042 0 21038 -21039 21040 628 21043 0 c 1-1 --> 0 c (-b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ b^{157, 4}_0 ∧ -p_628) -> (-b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ -b^{157, 5}_0) c in CNF: c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ p_628 ∨ -b^{157, 5}_2 c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ p_628 ∨ -b^{157, 5}_1 c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ p_628 ∨ -b^{157, 5}_0 c in DIMACS: 21038 21039 -21040 628 -21041 0 21038 21039 -21040 628 -21042 0 21038 21039 -21040 628 -21043 0 c 0-1 --> -1 c (-b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ -b^{157, 4}_0 ∧ -p_628) -> ( b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ b^{157, 5}_0) c in CNF: c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ p_628 ∨ b^{157, 5}_2 c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ p_628 ∨ -b^{157, 5}_1 c b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ p_628 ∨ b^{157, 5}_0 c in DIMACS: 21038 21039 21040 628 21041 0 21038 21039 21040 628 -21042 0 21038 21039 21040 628 21043 0 c -1-1 --> -2 c ( b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ b^{157, 4}_0 ∧ -p_628) -> ( b^{157, 5}_2 ∧ b^{157, 5}_1 ∧ -b^{157, 5}_0) c in CNF: c -b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ p_628 ∨ b^{157, 5}_2 c -b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ p_628 ∨ b^{157, 5}_1 c -b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ p_628 ∨ -b^{157, 5}_0 c in DIMACS: -21038 21039 -21040 628 21041 0 -21038 21039 -21040 628 21042 0 -21038 21039 -21040 628 -21043 0 c -2-1 --> break c ( b^{157, 4}_2 ∧ b^{157, 4}_1 ∧ -b^{157, 4}_0 ∧ -p_628) -> break c in CNF: c -b^{157, 4}_2 ∨ -b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ p_628 ∨ break c in DIMACS: -21038 -21039 21040 628 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{157, 4}_2 ∧ -b^{157, 4}_1 ∧ -b^{157, 4}_0 ∧ true) c in CNF: c -b^{157, 4}_2 ∨ b^{157, 4}_1 ∨ b^{157, 4}_0 ∨ false c in DIMACS: -21038 21039 21040 0 c 3 does not represent an automaton state. c -(-b^{157, 4}_2 ∧ b^{157, 4}_1 ∧ b^{157, 4}_0 ∧ true) c in CNF: c b^{157, 4}_2 ∨ -b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ false c in DIMACS: 21038 -21039 -21040 0 c -3 does not represent an automaton state. c -( b^{157, 4}_2 ∧ b^{157, 4}_1 ∧ b^{157, 4}_0 ∧ true) c in CNF: c -b^{157, 4}_2 ∨ -b^{157, 4}_1 ∨ -b^{157, 4}_0 ∨ false c in DIMACS: -21038 -21039 -21040 0 c i = 5 c -2+1 --> -1 c ( b^{157, 5}_2 ∧ b^{157, 5}_1 ∧ -b^{157, 5}_0 ∧ p_785) -> ( b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ b^{157, 6}_0) c in CNF: c -b^{157, 5}_2 ∨ -b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ -p_785 ∨ b^{157, 6}_2 c -b^{157, 5}_2 ∨ -b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ -p_785 ∨ -b^{157, 6}_1 c -b^{157, 5}_2 ∨ -b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ -p_785 ∨ b^{157, 6}_0 c in DIMACS: -21041 -21042 21043 -785 21044 0 -21041 -21042 21043 -785 -21045 0 -21041 -21042 21043 -785 21046 0 c -1+1 --> 0 c ( b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ b^{157, 5}_0 ∧ p_785) -> (-b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ -b^{157, 6}_0) c in CNF: c -b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ -p_785 ∨ -b^{157, 6}_2 c -b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ -p_785 ∨ -b^{157, 6}_1 c -b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ -p_785 ∨ -b^{157, 6}_0 c in DIMACS: -21041 21042 -21043 -785 -21044 0 -21041 21042 -21043 -785 -21045 0 -21041 21042 -21043 -785 -21046 0 c 0+1 --> 1 c (-b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ -b^{157, 5}_0 ∧ p_785) -> (-b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ b^{157, 6}_0) c in CNF: c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ -p_785 ∨ -b^{157, 6}_2 c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ -p_785 ∨ -b^{157, 6}_1 c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ -p_785 ∨ b^{157, 6}_0 c in DIMACS: 21041 21042 21043 -785 -21044 0 21041 21042 21043 -785 -21045 0 21041 21042 21043 -785 21046 0 c 1+1 --> 2 c (-b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ b^{157, 5}_0 ∧ p_785) -> (-b^{157, 6}_2 ∧ b^{157, 6}_1 ∧ -b^{157, 6}_0) c in CNF: c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ -p_785 ∨ -b^{157, 6}_2 c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ -p_785 ∨ b^{157, 6}_1 c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ -p_785 ∨ -b^{157, 6}_0 c in DIMACS: 21041 21042 -21043 -785 -21044 0 21041 21042 -21043 -785 21045 0 21041 21042 -21043 -785 -21046 0 c 2+1 --> break c (-b^{157, 5}_2 ∧ b^{157, 5}_1 ∧ -b^{157, 5}_0 ∧ p_785) -> break c in CNF: c b^{157, 5}_2 ∨ -b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ -p_785 ∨ break c in DIMACS: 21041 -21042 21043 -785 1162 0 c 2-1 --> 1 c (-b^{157, 5}_2 ∧ b^{157, 5}_1 ∧ -b^{157, 5}_0 ∧ -p_785) -> (-b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ b^{157, 6}_0) c in CNF: c b^{157, 5}_2 ∨ -b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ p_785 ∨ -b^{157, 6}_2 c b^{157, 5}_2 ∨ -b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ p_785 ∨ -b^{157, 6}_1 c b^{157, 5}_2 ∨ -b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ p_785 ∨ b^{157, 6}_0 c in DIMACS: 21041 -21042 21043 785 -21044 0 21041 -21042 21043 785 -21045 0 21041 -21042 21043 785 21046 0 c 1-1 --> 0 c (-b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ b^{157, 5}_0 ∧ -p_785) -> (-b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ -b^{157, 6}_0) c in CNF: c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ p_785 ∨ -b^{157, 6}_2 c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ p_785 ∨ -b^{157, 6}_1 c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ p_785 ∨ -b^{157, 6}_0 c in DIMACS: 21041 21042 -21043 785 -21044 0 21041 21042 -21043 785 -21045 0 21041 21042 -21043 785 -21046 0 c 0-1 --> -1 c (-b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ -b^{157, 5}_0 ∧ -p_785) -> ( b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ b^{157, 6}_0) c in CNF: c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ p_785 ∨ b^{157, 6}_2 c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ p_785 ∨ -b^{157, 6}_1 c b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ p_785 ∨ b^{157, 6}_0 c in DIMACS: 21041 21042 21043 785 21044 0 21041 21042 21043 785 -21045 0 21041 21042 21043 785 21046 0 c -1-1 --> -2 c ( b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ b^{157, 5}_0 ∧ -p_785) -> ( b^{157, 6}_2 ∧ b^{157, 6}_1 ∧ -b^{157, 6}_0) c in CNF: c -b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ p_785 ∨ b^{157, 6}_2 c -b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ p_785 ∨ b^{157, 6}_1 c -b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ p_785 ∨ -b^{157, 6}_0 c in DIMACS: -21041 21042 -21043 785 21044 0 -21041 21042 -21043 785 21045 0 -21041 21042 -21043 785 -21046 0 c -2-1 --> break c ( b^{157, 5}_2 ∧ b^{157, 5}_1 ∧ -b^{157, 5}_0 ∧ -p_785) -> break c in CNF: c -b^{157, 5}_2 ∨ -b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ p_785 ∨ break c in DIMACS: -21041 -21042 21043 785 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{157, 5}_2 ∧ -b^{157, 5}_1 ∧ -b^{157, 5}_0 ∧ true) c in CNF: c -b^{157, 5}_2 ∨ b^{157, 5}_1 ∨ b^{157, 5}_0 ∨ false c in DIMACS: -21041 21042 21043 0 c 3 does not represent an automaton state. c -(-b^{157, 5}_2 ∧ b^{157, 5}_1 ∧ b^{157, 5}_0 ∧ true) c in CNF: c b^{157, 5}_2 ∨ -b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ false c in DIMACS: 21041 -21042 -21043 0 c -3 does not represent an automaton state. c -( b^{157, 5}_2 ∧ b^{157, 5}_1 ∧ b^{157, 5}_0 ∧ true) c in CNF: c -b^{157, 5}_2 ∨ -b^{157, 5}_1 ∨ -b^{157, 5}_0 ∨ false c in DIMACS: -21041 -21042 -21043 0 c i = 6 c -2+1 --> -1 c ( b^{157, 6}_2 ∧ b^{157, 6}_1 ∧ -b^{157, 6}_0 ∧ p_942) -> ( b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ b^{157, 7}_0) c in CNF: c -b^{157, 6}_2 ∨ -b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ -p_942 ∨ b^{157, 7}_2 c -b^{157, 6}_2 ∨ -b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ -p_942 ∨ -b^{157, 7}_1 c -b^{157, 6}_2 ∨ -b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ -p_942 ∨ b^{157, 7}_0 c in DIMACS: -21044 -21045 21046 -942 21047 0 -21044 -21045 21046 -942 -21048 0 -21044 -21045 21046 -942 21049 0 c -1+1 --> 0 c ( b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ b^{157, 6}_0 ∧ p_942) -> (-b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ -b^{157, 7}_0) c in CNF: c -b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ -p_942 ∨ -b^{157, 7}_2 c -b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ -p_942 ∨ -b^{157, 7}_1 c -b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ -p_942 ∨ -b^{157, 7}_0 c in DIMACS: -21044 21045 -21046 -942 -21047 0 -21044 21045 -21046 -942 -21048 0 -21044 21045 -21046 -942 -21049 0 c 0+1 --> 1 c (-b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ -b^{157, 6}_0 ∧ p_942) -> (-b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ b^{157, 7}_0) c in CNF: c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ -p_942 ∨ -b^{157, 7}_2 c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ -p_942 ∨ -b^{157, 7}_1 c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ -p_942 ∨ b^{157, 7}_0 c in DIMACS: 21044 21045 21046 -942 -21047 0 21044 21045 21046 -942 -21048 0 21044 21045 21046 -942 21049 0 c 1+1 --> 2 c (-b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ b^{157, 6}_0 ∧ p_942) -> (-b^{157, 7}_2 ∧ b^{157, 7}_1 ∧ -b^{157, 7}_0) c in CNF: c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ -p_942 ∨ -b^{157, 7}_2 c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ -p_942 ∨ b^{157, 7}_1 c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ -p_942 ∨ -b^{157, 7}_0 c in DIMACS: 21044 21045 -21046 -942 -21047 0 21044 21045 -21046 -942 21048 0 21044 21045 -21046 -942 -21049 0 c 2+1 --> break c (-b^{157, 6}_2 ∧ b^{157, 6}_1 ∧ -b^{157, 6}_0 ∧ p_942) -> break c in CNF: c b^{157, 6}_2 ∨ -b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ -p_942 ∨ break c in DIMACS: 21044 -21045 21046 -942 1162 0 c 2-1 --> 1 c (-b^{157, 6}_2 ∧ b^{157, 6}_1 ∧ -b^{157, 6}_0 ∧ -p_942) -> (-b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ b^{157, 7}_0) c in CNF: c b^{157, 6}_2 ∨ -b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ p_942 ∨ -b^{157, 7}_2 c b^{157, 6}_2 ∨ -b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ p_942 ∨ -b^{157, 7}_1 c b^{157, 6}_2 ∨ -b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ p_942 ∨ b^{157, 7}_0 c in DIMACS: 21044 -21045 21046 942 -21047 0 21044 -21045 21046 942 -21048 0 21044 -21045 21046 942 21049 0 c 1-1 --> 0 c (-b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ b^{157, 6}_0 ∧ -p_942) -> (-b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ -b^{157, 7}_0) c in CNF: c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ p_942 ∨ -b^{157, 7}_2 c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ p_942 ∨ -b^{157, 7}_1 c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ p_942 ∨ -b^{157, 7}_0 c in DIMACS: 21044 21045 -21046 942 -21047 0 21044 21045 -21046 942 -21048 0 21044 21045 -21046 942 -21049 0 c 0-1 --> -1 c (-b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ -b^{157, 6}_0 ∧ -p_942) -> ( b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ b^{157, 7}_0) c in CNF: c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ p_942 ∨ b^{157, 7}_2 c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ p_942 ∨ -b^{157, 7}_1 c b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ p_942 ∨ b^{157, 7}_0 c in DIMACS: 21044 21045 21046 942 21047 0 21044 21045 21046 942 -21048 0 21044 21045 21046 942 21049 0 c -1-1 --> -2 c ( b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ b^{157, 6}_0 ∧ -p_942) -> ( b^{157, 7}_2 ∧ b^{157, 7}_1 ∧ -b^{157, 7}_0) c in CNF: c -b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ p_942 ∨ b^{157, 7}_2 c -b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ p_942 ∨ b^{157, 7}_1 c -b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ p_942 ∨ -b^{157, 7}_0 c in DIMACS: -21044 21045 -21046 942 21047 0 -21044 21045 -21046 942 21048 0 -21044 21045 -21046 942 -21049 0 c -2-1 --> break c ( b^{157, 6}_2 ∧ b^{157, 6}_1 ∧ -b^{157, 6}_0 ∧ -p_942) -> break c in CNF: c -b^{157, 6}_2 ∨ -b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ p_942 ∨ break c in DIMACS: -21044 -21045 21046 942 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{157, 6}_2 ∧ -b^{157, 6}_1 ∧ -b^{157, 6}_0 ∧ true) c in CNF: c -b^{157, 6}_2 ∨ b^{157, 6}_1 ∨ b^{157, 6}_0 ∨ false c in DIMACS: -21044 21045 21046 0 c 3 does not represent an automaton state. c -(-b^{157, 6}_2 ∧ b^{157, 6}_1 ∧ b^{157, 6}_0 ∧ true) c in CNF: c b^{157, 6}_2 ∨ -b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ false c in DIMACS: 21044 -21045 -21046 0 c -3 does not represent an automaton state. c -( b^{157, 6}_2 ∧ b^{157, 6}_1 ∧ b^{157, 6}_0 ∧ true) c in CNF: c -b^{157, 6}_2 ∨ -b^{157, 6}_1 ∨ -b^{157, 6}_0 ∨ false c in DIMACS: -21044 -21045 -21046 0 c i = 7 c -2+1 --> -1 c ( b^{157, 7}_2 ∧ b^{157, 7}_1 ∧ -b^{157, 7}_0 ∧ p_1099) -> ( b^{157, 8}_2 ∧ -b^{157, 8}_1 ∧ b^{157, 8}_0) c in CNF: c -b^{157, 7}_2 ∨ -b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ -p_1099 ∨ b^{157, 8}_2 c -b^{157, 7}_2 ∨ -b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ -p_1099 ∨ -b^{157, 8}_1 c -b^{157, 7}_2 ∨ -b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ -p_1099 ∨ b^{157, 8}_0 c in DIMACS: -21047 -21048 21049 -1099 21050 0 -21047 -21048 21049 -1099 -21051 0 -21047 -21048 21049 -1099 21052 0 c -1+1 --> 0 c ( b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ b^{157, 7}_0 ∧ p_1099) -> (-b^{157, 8}_2 ∧ -b^{157, 8}_1 ∧ -b^{157, 8}_0) c in CNF: c -b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ -p_1099 ∨ -b^{157, 8}_2 c -b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ -p_1099 ∨ -b^{157, 8}_1 c -b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ -p_1099 ∨ -b^{157, 8}_0 c in DIMACS: -21047 21048 -21049 -1099 -21050 0 -21047 21048 -21049 -1099 -21051 0 -21047 21048 -21049 -1099 -21052 0 c 0+1 --> 1 c (-b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ -b^{157, 7}_0 ∧ p_1099) -> (-b^{157, 8}_2 ∧ -b^{157, 8}_1 ∧ b^{157, 8}_0) c in CNF: c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ -p_1099 ∨ -b^{157, 8}_2 c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ -p_1099 ∨ -b^{157, 8}_1 c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ -p_1099 ∨ b^{157, 8}_0 c in DIMACS: 21047 21048 21049 -1099 -21050 0 21047 21048 21049 -1099 -21051 0 21047 21048 21049 -1099 21052 0 c 1+1 --> 2 c (-b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ b^{157, 7}_0 ∧ p_1099) -> (-b^{157, 8}_2 ∧ b^{157, 8}_1 ∧ -b^{157, 8}_0) c in CNF: c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ -p_1099 ∨ -b^{157, 8}_2 c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ -p_1099 ∨ b^{157, 8}_1 c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ -p_1099 ∨ -b^{157, 8}_0 c in DIMACS: 21047 21048 -21049 -1099 -21050 0 21047 21048 -21049 -1099 21051 0 21047 21048 -21049 -1099 -21052 0 c 2+1 --> break c (-b^{157, 7}_2 ∧ b^{157, 7}_1 ∧ -b^{157, 7}_0 ∧ p_1099) -> break c in CNF: c b^{157, 7}_2 ∨ -b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ -p_1099 ∨ break c in DIMACS: 21047 -21048 21049 -1099 1162 0 c 2-1 --> 1 c (-b^{157, 7}_2 ∧ b^{157, 7}_1 ∧ -b^{157, 7}_0 ∧ -p_1099) -> (-b^{157, 8}_2 ∧ -b^{157, 8}_1 ∧ b^{157, 8}_0) c in CNF: c b^{157, 7}_2 ∨ -b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ p_1099 ∨ -b^{157, 8}_2 c b^{157, 7}_2 ∨ -b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ p_1099 ∨ -b^{157, 8}_1 c b^{157, 7}_2 ∨ -b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ p_1099 ∨ b^{157, 8}_0 c in DIMACS: 21047 -21048 21049 1099 -21050 0 21047 -21048 21049 1099 -21051 0 21047 -21048 21049 1099 21052 0 c 1-1 --> 0 c (-b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ b^{157, 7}_0 ∧ -p_1099) -> (-b^{157, 8}_2 ∧ -b^{157, 8}_1 ∧ -b^{157, 8}_0) c in CNF: c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ p_1099 ∨ -b^{157, 8}_2 c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ p_1099 ∨ -b^{157, 8}_1 c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ p_1099 ∨ -b^{157, 8}_0 c in DIMACS: 21047 21048 -21049 1099 -21050 0 21047 21048 -21049 1099 -21051 0 21047 21048 -21049 1099 -21052 0 c 0-1 --> -1 c (-b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ -b^{157, 7}_0 ∧ -p_1099) -> ( b^{157, 8}_2 ∧ -b^{157, 8}_1 ∧ b^{157, 8}_0) c in CNF: c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ p_1099 ∨ b^{157, 8}_2 c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ p_1099 ∨ -b^{157, 8}_1 c b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ p_1099 ∨ b^{157, 8}_0 c in DIMACS: 21047 21048 21049 1099 21050 0 21047 21048 21049 1099 -21051 0 21047 21048 21049 1099 21052 0 c -1-1 --> -2 c ( b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ b^{157, 7}_0 ∧ -p_1099) -> ( b^{157, 8}_2 ∧ b^{157, 8}_1 ∧ -b^{157, 8}_0) c in CNF: c -b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ p_1099 ∨ b^{157, 8}_2 c -b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ p_1099 ∨ b^{157, 8}_1 c -b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ p_1099 ∨ -b^{157, 8}_0 c in DIMACS: -21047 21048 -21049 1099 21050 0 -21047 21048 -21049 1099 21051 0 -21047 21048 -21049 1099 -21052 0 c -2-1 --> break c ( b^{157, 7}_2 ∧ b^{157, 7}_1 ∧ -b^{157, 7}_0 ∧ -p_1099) -> break c in CNF: c -b^{157, 7}_2 ∨ -b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ p_1099 ∨ break c in DIMACS: -21047 -21048 21049 1099 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{157, 7}_2 ∧ -b^{157, 7}_1 ∧ -b^{157, 7}_0 ∧ true) c in CNF: c -b^{157, 7}_2 ∨ b^{157, 7}_1 ∨ b^{157, 7}_0 ∨ false c in DIMACS: -21047 21048 21049 0 c 3 does not represent an automaton state. c -(-b^{157, 7}_2 ∧ b^{157, 7}_1 ∧ b^{157, 7}_0 ∧ true) c in CNF: c b^{157, 7}_2 ∨ -b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ false c in DIMACS: 21047 -21048 -21049 0 c -3 does not represent an automaton state. c -( b^{157, 7}_2 ∧ b^{157, 7}_1 ∧ b^{157, 7}_0 ∧ true) c in CNF: c -b^{157, 7}_2 ∨ -b^{157, 7}_1 ∨ -b^{157, 7}_0 ∨ false c in DIMACS: -21047 -21048 -21049 0 c INIT for k = 158 c -b^{158, 1}_2 c -b^{158, 1}_1 c -b^{158, 1}_0 c in DIMACS: -21053 0 -21054 0 -21055 0 c Transitions for k = 158 c i = 1 c -2+1 --> -1 c ( b^{158, 1}_2 ∧ b^{158, 1}_1 ∧ -b^{158, 1}_0 ∧ p_158) -> ( b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ b^{158, 2}_0) c in CNF: c -b^{158, 1}_2 ∨ -b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ -p_158 ∨ b^{158, 2}_2 c -b^{158, 1}_2 ∨ -b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ -p_158 ∨ -b^{158, 2}_1 c -b^{158, 1}_2 ∨ -b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ -p_158 ∨ b^{158, 2}_0 c in DIMACS: -21053 -21054 21055 -158 21056 0 -21053 -21054 21055 -158 -21057 0 -21053 -21054 21055 -158 21058 0 c -1+1 --> 0 c ( b^{158, 1}_2 ∧ -b^{158, 1}_1 ∧ b^{158, 1}_0 ∧ p_158) -> (-b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ -b^{158, 2}_0) c in CNF: c -b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ -p_158 ∨ -b^{158, 2}_2 c -b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ -p_158 ∨ -b^{158, 2}_1 c -b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ -p_158 ∨ -b^{158, 2}_0 c in DIMACS: -21053 21054 -21055 -158 -21056 0 -21053 21054 -21055 -158 -21057 0 -21053 21054 -21055 -158 -21058 0 c 0+1 --> 1 c (-b^{158, 1}_2 ∧ -b^{158, 1}_1 ∧ -b^{158, 1}_0 ∧ p_158) -> (-b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ b^{158, 2}_0) c in CNF: c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ -p_158 ∨ -b^{158, 2}_2 c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ -p_158 ∨ -b^{158, 2}_1 c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ -p_158 ∨ b^{158, 2}_0 c in DIMACS: 21053 21054 21055 -158 -21056 0 21053 21054 21055 -158 -21057 0 21053 21054 21055 -158 21058 0 c 1+1 --> 2 c (-b^{158, 1}_2 ∧ -b^{158, 1}_1 ∧ b^{158, 1}_0 ∧ p_158) -> (-b^{158, 2}_2 ∧ b^{158, 2}_1 ∧ -b^{158, 2}_0) c in CNF: c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ -p_158 ∨ -b^{158, 2}_2 c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ -p_158 ∨ b^{158, 2}_1 c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ -p_158 ∨ -b^{158, 2}_0 c in DIMACS: 21053 21054 -21055 -158 -21056 0 21053 21054 -21055 -158 21057 0 21053 21054 -21055 -158 -21058 0 c 2+1 --> break c (-b^{158, 1}_2 ∧ b^{158, 1}_1 ∧ -b^{158, 1}_0 ∧ p_158) -> break c in CNF: c b^{158, 1}_2 ∨ -b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ -p_158 ∨ break c in DIMACS: 21053 -21054 21055 -158 1162 0 c 2-1 --> 1 c (-b^{158, 1}_2 ∧ b^{158, 1}_1 ∧ -b^{158, 1}_0 ∧ -p_158) -> (-b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ b^{158, 2}_0) c in CNF: c b^{158, 1}_2 ∨ -b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ p_158 ∨ -b^{158, 2}_2 c b^{158, 1}_2 ∨ -b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ p_158 ∨ -b^{158, 2}_1 c b^{158, 1}_2 ∨ -b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ p_158 ∨ b^{158, 2}_0 c in DIMACS: 21053 -21054 21055 158 -21056 0 21053 -21054 21055 158 -21057 0 21053 -21054 21055 158 21058 0 c 1-1 --> 0 c (-b^{158, 1}_2 ∧ -b^{158, 1}_1 ∧ b^{158, 1}_0 ∧ -p_158) -> (-b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ -b^{158, 2}_0) c in CNF: c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ p_158 ∨ -b^{158, 2}_2 c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ p_158 ∨ -b^{158, 2}_1 c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ p_158 ∨ -b^{158, 2}_0 c in DIMACS: 21053 21054 -21055 158 -21056 0 21053 21054 -21055 158 -21057 0 21053 21054 -21055 158 -21058 0 c 0-1 --> -1 c (-b^{158, 1}_2 ∧ -b^{158, 1}_1 ∧ -b^{158, 1}_0 ∧ -p_158) -> ( b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ b^{158, 2}_0) c in CNF: c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ p_158 ∨ b^{158, 2}_2 c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ p_158 ∨ -b^{158, 2}_1 c b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ p_158 ∨ b^{158, 2}_0 c in DIMACS: 21053 21054 21055 158 21056 0 21053 21054 21055 158 -21057 0 21053 21054 21055 158 21058 0 c -1-1 --> -2 c ( b^{158, 1}_2 ∧ -b^{158, 1}_1 ∧ b^{158, 1}_0 ∧ -p_158) -> ( b^{158, 2}_2 ∧ b^{158, 2}_1 ∧ -b^{158, 2}_0) c in CNF: c -b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ p_158 ∨ b^{158, 2}_2 c -b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ p_158 ∨ b^{158, 2}_1 c -b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ p_158 ∨ -b^{158, 2}_0 c in DIMACS: -21053 21054 -21055 158 21056 0 -21053 21054 -21055 158 21057 0 -21053 21054 -21055 158 -21058 0 c -2-1 --> break c ( b^{158, 1}_2 ∧ b^{158, 1}_1 ∧ -b^{158, 1}_0 ∧ -p_158) -> break c in CNF: c -b^{158, 1}_2 ∨ -b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ p_158 ∨ break c in DIMACS: -21053 -21054 21055 158 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{158, 1}_2 ∧ -b^{158, 1}_1 ∧ -b^{158, 1}_0 ∧ true) c in CNF: c -b^{158, 1}_2 ∨ b^{158, 1}_1 ∨ b^{158, 1}_0 ∨ false c in DIMACS: -21053 21054 21055 0 c 3 does not represent an automaton state. c -(-b^{158, 1}_2 ∧ b^{158, 1}_1 ∧ b^{158, 1}_0 ∧ true) c in CNF: c b^{158, 1}_2 ∨ -b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ false c in DIMACS: 21053 -21054 -21055 0 c -3 does not represent an automaton state. c -( b^{158, 1}_2 ∧ b^{158, 1}_1 ∧ b^{158, 1}_0 ∧ true) c in CNF: c -b^{158, 1}_2 ∨ -b^{158, 1}_1 ∨ -b^{158, 1}_0 ∨ false c in DIMACS: -21053 -21054 -21055 0 c i = 2 c -2+1 --> -1 c ( b^{158, 2}_2 ∧ b^{158, 2}_1 ∧ -b^{158, 2}_0 ∧ p_316) -> ( b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ b^{158, 3}_0) c in CNF: c -b^{158, 2}_2 ∨ -b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ -p_316 ∨ b^{158, 3}_2 c -b^{158, 2}_2 ∨ -b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ -p_316 ∨ -b^{158, 3}_1 c -b^{158, 2}_2 ∨ -b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ -p_316 ∨ b^{158, 3}_0 c in DIMACS: -21056 -21057 21058 -316 21059 0 -21056 -21057 21058 -316 -21060 0 -21056 -21057 21058 -316 21061 0 c -1+1 --> 0 c ( b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ b^{158, 2}_0 ∧ p_316) -> (-b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ -b^{158, 3}_0) c in CNF: c -b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ -p_316 ∨ -b^{158, 3}_2 c -b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ -p_316 ∨ -b^{158, 3}_1 c -b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ -p_316 ∨ -b^{158, 3}_0 c in DIMACS: -21056 21057 -21058 -316 -21059 0 -21056 21057 -21058 -316 -21060 0 -21056 21057 -21058 -316 -21061 0 c 0+1 --> 1 c (-b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ -b^{158, 2}_0 ∧ p_316) -> (-b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ b^{158, 3}_0) c in CNF: c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ -p_316 ∨ -b^{158, 3}_2 c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ -p_316 ∨ -b^{158, 3}_1 c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ -p_316 ∨ b^{158, 3}_0 c in DIMACS: 21056 21057 21058 -316 -21059 0 21056 21057 21058 -316 -21060 0 21056 21057 21058 -316 21061 0 c 1+1 --> 2 c (-b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ b^{158, 2}_0 ∧ p_316) -> (-b^{158, 3}_2 ∧ b^{158, 3}_1 ∧ -b^{158, 3}_0) c in CNF: c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ -p_316 ∨ -b^{158, 3}_2 c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ -p_316 ∨ b^{158, 3}_1 c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ -p_316 ∨ -b^{158, 3}_0 c in DIMACS: 21056 21057 -21058 -316 -21059 0 21056 21057 -21058 -316 21060 0 21056 21057 -21058 -316 -21061 0 c 2+1 --> break c (-b^{158, 2}_2 ∧ b^{158, 2}_1 ∧ -b^{158, 2}_0 ∧ p_316) -> break c in CNF: c b^{158, 2}_2 ∨ -b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ -p_316 ∨ break c in DIMACS: 21056 -21057 21058 -316 1162 0 c 2-1 --> 1 c (-b^{158, 2}_2 ∧ b^{158, 2}_1 ∧ -b^{158, 2}_0 ∧ -p_316) -> (-b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ b^{158, 3}_0) c in CNF: c b^{158, 2}_2 ∨ -b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ p_316 ∨ -b^{158, 3}_2 c b^{158, 2}_2 ∨ -b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ p_316 ∨ -b^{158, 3}_1 c b^{158, 2}_2 ∨ -b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ p_316 ∨ b^{158, 3}_0 c in DIMACS: 21056 -21057 21058 316 -21059 0 21056 -21057 21058 316 -21060 0 21056 -21057 21058 316 21061 0 c 1-1 --> 0 c (-b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ b^{158, 2}_0 ∧ -p_316) -> (-b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ -b^{158, 3}_0) c in CNF: c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ p_316 ∨ -b^{158, 3}_2 c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ p_316 ∨ -b^{158, 3}_1 c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ p_316 ∨ -b^{158, 3}_0 c in DIMACS: 21056 21057 -21058 316 -21059 0 21056 21057 -21058 316 -21060 0 21056 21057 -21058 316 -21061 0 c 0-1 --> -1 c (-b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ -b^{158, 2}_0 ∧ -p_316) -> ( b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ b^{158, 3}_0) c in CNF: c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ p_316 ∨ b^{158, 3}_2 c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ p_316 ∨ -b^{158, 3}_1 c b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ p_316 ∨ b^{158, 3}_0 c in DIMACS: 21056 21057 21058 316 21059 0 21056 21057 21058 316 -21060 0 21056 21057 21058 316 21061 0 c -1-1 --> -2 c ( b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ b^{158, 2}_0 ∧ -p_316) -> ( b^{158, 3}_2 ∧ b^{158, 3}_1 ∧ -b^{158, 3}_0) c in CNF: c -b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ p_316 ∨ b^{158, 3}_2 c -b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ p_316 ∨ b^{158, 3}_1 c -b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ p_316 ∨ -b^{158, 3}_0 c in DIMACS: -21056 21057 -21058 316 21059 0 -21056 21057 -21058 316 21060 0 -21056 21057 -21058 316 -21061 0 c -2-1 --> break c ( b^{158, 2}_2 ∧ b^{158, 2}_1 ∧ -b^{158, 2}_0 ∧ -p_316) -> break c in CNF: c -b^{158, 2}_2 ∨ -b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ p_316 ∨ break c in DIMACS: -21056 -21057 21058 316 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{158, 2}_2 ∧ -b^{158, 2}_1 ∧ -b^{158, 2}_0 ∧ true) c in CNF: c -b^{158, 2}_2 ∨ b^{158, 2}_1 ∨ b^{158, 2}_0 ∨ false c in DIMACS: -21056 21057 21058 0 c 3 does not represent an automaton state. c -(-b^{158, 2}_2 ∧ b^{158, 2}_1 ∧ b^{158, 2}_0 ∧ true) c in CNF: c b^{158, 2}_2 ∨ -b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ false c in DIMACS: 21056 -21057 -21058 0 c -3 does not represent an automaton state. c -( b^{158, 2}_2 ∧ b^{158, 2}_1 ∧ b^{158, 2}_0 ∧ true) c in CNF: c -b^{158, 2}_2 ∨ -b^{158, 2}_1 ∨ -b^{158, 2}_0 ∨ false c in DIMACS: -21056 -21057 -21058 0 c i = 3 c -2+1 --> -1 c ( b^{158, 3}_2 ∧ b^{158, 3}_1 ∧ -b^{158, 3}_0 ∧ p_474) -> ( b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ b^{158, 4}_0) c in CNF: c -b^{158, 3}_2 ∨ -b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ -p_474 ∨ b^{158, 4}_2 c -b^{158, 3}_2 ∨ -b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ -p_474 ∨ -b^{158, 4}_1 c -b^{158, 3}_2 ∨ -b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ -p_474 ∨ b^{158, 4}_0 c in DIMACS: -21059 -21060 21061 -474 21062 0 -21059 -21060 21061 -474 -21063 0 -21059 -21060 21061 -474 21064 0 c -1+1 --> 0 c ( b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ b^{158, 3}_0 ∧ p_474) -> (-b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ -b^{158, 4}_0) c in CNF: c -b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ -p_474 ∨ -b^{158, 4}_2 c -b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ -p_474 ∨ -b^{158, 4}_1 c -b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ -p_474 ∨ -b^{158, 4}_0 c in DIMACS: -21059 21060 -21061 -474 -21062 0 -21059 21060 -21061 -474 -21063 0 -21059 21060 -21061 -474 -21064 0 c 0+1 --> 1 c (-b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ -b^{158, 3}_0 ∧ p_474) -> (-b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ b^{158, 4}_0) c in CNF: c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ -p_474 ∨ -b^{158, 4}_2 c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ -p_474 ∨ -b^{158, 4}_1 c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ -p_474 ∨ b^{158, 4}_0 c in DIMACS: 21059 21060 21061 -474 -21062 0 21059 21060 21061 -474 -21063 0 21059 21060 21061 -474 21064 0 c 1+1 --> 2 c (-b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ b^{158, 3}_0 ∧ p_474) -> (-b^{158, 4}_2 ∧ b^{158, 4}_1 ∧ -b^{158, 4}_0) c in CNF: c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ -p_474 ∨ -b^{158, 4}_2 c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ -p_474 ∨ b^{158, 4}_1 c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ -p_474 ∨ -b^{158, 4}_0 c in DIMACS: 21059 21060 -21061 -474 -21062 0 21059 21060 -21061 -474 21063 0 21059 21060 -21061 -474 -21064 0 c 2+1 --> break c (-b^{158, 3}_2 ∧ b^{158, 3}_1 ∧ -b^{158, 3}_0 ∧ p_474) -> break c in CNF: c b^{158, 3}_2 ∨ -b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ -p_474 ∨ break c in DIMACS: 21059 -21060 21061 -474 1162 0 c 2-1 --> 1 c (-b^{158, 3}_2 ∧ b^{158, 3}_1 ∧ -b^{158, 3}_0 ∧ -p_474) -> (-b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ b^{158, 4}_0) c in CNF: c b^{158, 3}_2 ∨ -b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ p_474 ∨ -b^{158, 4}_2 c b^{158, 3}_2 ∨ -b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ p_474 ∨ -b^{158, 4}_1 c b^{158, 3}_2 ∨ -b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ p_474 ∨ b^{158, 4}_0 c in DIMACS: 21059 -21060 21061 474 -21062 0 21059 -21060 21061 474 -21063 0 21059 -21060 21061 474 21064 0 c 1-1 --> 0 c (-b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ b^{158, 3}_0 ∧ -p_474) -> (-b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ -b^{158, 4}_0) c in CNF: c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ p_474 ∨ -b^{158, 4}_2 c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ p_474 ∨ -b^{158, 4}_1 c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ p_474 ∨ -b^{158, 4}_0 c in DIMACS: 21059 21060 -21061 474 -21062 0 21059 21060 -21061 474 -21063 0 21059 21060 -21061 474 -21064 0 c 0-1 --> -1 c (-b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ -b^{158, 3}_0 ∧ -p_474) -> ( b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ b^{158, 4}_0) c in CNF: c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ p_474 ∨ b^{158, 4}_2 c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ p_474 ∨ -b^{158, 4}_1 c b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ p_474 ∨ b^{158, 4}_0 c in DIMACS: 21059 21060 21061 474 21062 0 21059 21060 21061 474 -21063 0 21059 21060 21061 474 21064 0 c -1-1 --> -2 c ( b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ b^{158, 3}_0 ∧ -p_474) -> ( b^{158, 4}_2 ∧ b^{158, 4}_1 ∧ -b^{158, 4}_0) c in CNF: c -b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ p_474 ∨ b^{158, 4}_2 c -b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ p_474 ∨ b^{158, 4}_1 c -b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ p_474 ∨ -b^{158, 4}_0 c in DIMACS: -21059 21060 -21061 474 21062 0 -21059 21060 -21061 474 21063 0 -21059 21060 -21061 474 -21064 0 c -2-1 --> break c ( b^{158, 3}_2 ∧ b^{158, 3}_1 ∧ -b^{158, 3}_0 ∧ -p_474) -> break c in CNF: c -b^{158, 3}_2 ∨ -b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ p_474 ∨ break c in DIMACS: -21059 -21060 21061 474 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{158, 3}_2 ∧ -b^{158, 3}_1 ∧ -b^{158, 3}_0 ∧ true) c in CNF: c -b^{158, 3}_2 ∨ b^{158, 3}_1 ∨ b^{158, 3}_0 ∨ false c in DIMACS: -21059 21060 21061 0 c 3 does not represent an automaton state. c -(-b^{158, 3}_2 ∧ b^{158, 3}_1 ∧ b^{158, 3}_0 ∧ true) c in CNF: c b^{158, 3}_2 ∨ -b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ false c in DIMACS: 21059 -21060 -21061 0 c -3 does not represent an automaton state. c -( b^{158, 3}_2 ∧ b^{158, 3}_1 ∧ b^{158, 3}_0 ∧ true) c in CNF: c -b^{158, 3}_2 ∨ -b^{158, 3}_1 ∨ -b^{158, 3}_0 ∨ false c in DIMACS: -21059 -21060 -21061 0 c i = 4 c -2+1 --> -1 c ( b^{158, 4}_2 ∧ b^{158, 4}_1 ∧ -b^{158, 4}_0 ∧ p_632) -> ( b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ b^{158, 5}_0) c in CNF: c -b^{158, 4}_2 ∨ -b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ -p_632 ∨ b^{158, 5}_2 c -b^{158, 4}_2 ∨ -b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ -p_632 ∨ -b^{158, 5}_1 c -b^{158, 4}_2 ∨ -b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ -p_632 ∨ b^{158, 5}_0 c in DIMACS: -21062 -21063 21064 -632 21065 0 -21062 -21063 21064 -632 -21066 0 -21062 -21063 21064 -632 21067 0 c -1+1 --> 0 c ( b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ b^{158, 4}_0 ∧ p_632) -> (-b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ -b^{158, 5}_0) c in CNF: c -b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ -p_632 ∨ -b^{158, 5}_2 c -b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ -p_632 ∨ -b^{158, 5}_1 c -b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ -p_632 ∨ -b^{158, 5}_0 c in DIMACS: -21062 21063 -21064 -632 -21065 0 -21062 21063 -21064 -632 -21066 0 -21062 21063 -21064 -632 -21067 0 c 0+1 --> 1 c (-b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ -b^{158, 4}_0 ∧ p_632) -> (-b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ b^{158, 5}_0) c in CNF: c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ -p_632 ∨ -b^{158, 5}_2 c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ -p_632 ∨ -b^{158, 5}_1 c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ -p_632 ∨ b^{158, 5}_0 c in DIMACS: 21062 21063 21064 -632 -21065 0 21062 21063 21064 -632 -21066 0 21062 21063 21064 -632 21067 0 c 1+1 --> 2 c (-b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ b^{158, 4}_0 ∧ p_632) -> (-b^{158, 5}_2 ∧ b^{158, 5}_1 ∧ -b^{158, 5}_0) c in CNF: c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ -p_632 ∨ -b^{158, 5}_2 c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ -p_632 ∨ b^{158, 5}_1 c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ -p_632 ∨ -b^{158, 5}_0 c in DIMACS: 21062 21063 -21064 -632 -21065 0 21062 21063 -21064 -632 21066 0 21062 21063 -21064 -632 -21067 0 c 2+1 --> break c (-b^{158, 4}_2 ∧ b^{158, 4}_1 ∧ -b^{158, 4}_0 ∧ p_632) -> break c in CNF: c b^{158, 4}_2 ∨ -b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ -p_632 ∨ break c in DIMACS: 21062 -21063 21064 -632 1162 0 c 2-1 --> 1 c (-b^{158, 4}_2 ∧ b^{158, 4}_1 ∧ -b^{158, 4}_0 ∧ -p_632) -> (-b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ b^{158, 5}_0) c in CNF: c b^{158, 4}_2 ∨ -b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ p_632 ∨ -b^{158, 5}_2 c b^{158, 4}_2 ∨ -b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ p_632 ∨ -b^{158, 5}_1 c b^{158, 4}_2 ∨ -b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ p_632 ∨ b^{158, 5}_0 c in DIMACS: 21062 -21063 21064 632 -21065 0 21062 -21063 21064 632 -21066 0 21062 -21063 21064 632 21067 0 c 1-1 --> 0 c (-b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ b^{158, 4}_0 ∧ -p_632) -> (-b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ -b^{158, 5}_0) c in CNF: c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ p_632 ∨ -b^{158, 5}_2 c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ p_632 ∨ -b^{158, 5}_1 c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ p_632 ∨ -b^{158, 5}_0 c in DIMACS: 21062 21063 -21064 632 -21065 0 21062 21063 -21064 632 -21066 0 21062 21063 -21064 632 -21067 0 c 0-1 --> -1 c (-b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ -b^{158, 4}_0 ∧ -p_632) -> ( b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ b^{158, 5}_0) c in CNF: c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ p_632 ∨ b^{158, 5}_2 c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ p_632 ∨ -b^{158, 5}_1 c b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ p_632 ∨ b^{158, 5}_0 c in DIMACS: 21062 21063 21064 632 21065 0 21062 21063 21064 632 -21066 0 21062 21063 21064 632 21067 0 c -1-1 --> -2 c ( b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ b^{158, 4}_0 ∧ -p_632) -> ( b^{158, 5}_2 ∧ b^{158, 5}_1 ∧ -b^{158, 5}_0) c in CNF: c -b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ p_632 ∨ b^{158, 5}_2 c -b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ p_632 ∨ b^{158, 5}_1 c -b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ p_632 ∨ -b^{158, 5}_0 c in DIMACS: -21062 21063 -21064 632 21065 0 -21062 21063 -21064 632 21066 0 -21062 21063 -21064 632 -21067 0 c -2-1 --> break c ( b^{158, 4}_2 ∧ b^{158, 4}_1 ∧ -b^{158, 4}_0 ∧ -p_632) -> break c in CNF: c -b^{158, 4}_2 ∨ -b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ p_632 ∨ break c in DIMACS: -21062 -21063 21064 632 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{158, 4}_2 ∧ -b^{158, 4}_1 ∧ -b^{158, 4}_0 ∧ true) c in CNF: c -b^{158, 4}_2 ∨ b^{158, 4}_1 ∨ b^{158, 4}_0 ∨ false c in DIMACS: -21062 21063 21064 0 c 3 does not represent an automaton state. c -(-b^{158, 4}_2 ∧ b^{158, 4}_1 ∧ b^{158, 4}_0 ∧ true) c in CNF: c b^{158, 4}_2 ∨ -b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ false c in DIMACS: 21062 -21063 -21064 0 c -3 does not represent an automaton state. c -( b^{158, 4}_2 ∧ b^{158, 4}_1 ∧ b^{158, 4}_0 ∧ true) c in CNF: c -b^{158, 4}_2 ∨ -b^{158, 4}_1 ∨ -b^{158, 4}_0 ∨ false c in DIMACS: -21062 -21063 -21064 0 c i = 5 c -2+1 --> -1 c ( b^{158, 5}_2 ∧ b^{158, 5}_1 ∧ -b^{158, 5}_0 ∧ p_790) -> ( b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ b^{158, 6}_0) c in CNF: c -b^{158, 5}_2 ∨ -b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ -p_790 ∨ b^{158, 6}_2 c -b^{158, 5}_2 ∨ -b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ -p_790 ∨ -b^{158, 6}_1 c -b^{158, 5}_2 ∨ -b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ -p_790 ∨ b^{158, 6}_0 c in DIMACS: -21065 -21066 21067 -790 21068 0 -21065 -21066 21067 -790 -21069 0 -21065 -21066 21067 -790 21070 0 c -1+1 --> 0 c ( b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ b^{158, 5}_0 ∧ p_790) -> (-b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ -b^{158, 6}_0) c in CNF: c -b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ -p_790 ∨ -b^{158, 6}_2 c -b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ -p_790 ∨ -b^{158, 6}_1 c -b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ -p_790 ∨ -b^{158, 6}_0 c in DIMACS: -21065 21066 -21067 -790 -21068 0 -21065 21066 -21067 -790 -21069 0 -21065 21066 -21067 -790 -21070 0 c 0+1 --> 1 c (-b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ -b^{158, 5}_0 ∧ p_790) -> (-b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ b^{158, 6}_0) c in CNF: c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ -p_790 ∨ -b^{158, 6}_2 c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ -p_790 ∨ -b^{158, 6}_1 c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ -p_790 ∨ b^{158, 6}_0 c in DIMACS: 21065 21066 21067 -790 -21068 0 21065 21066 21067 -790 -21069 0 21065 21066 21067 -790 21070 0 c 1+1 --> 2 c (-b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ b^{158, 5}_0 ∧ p_790) -> (-b^{158, 6}_2 ∧ b^{158, 6}_1 ∧ -b^{158, 6}_0) c in CNF: c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ -p_790 ∨ -b^{158, 6}_2 c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ -p_790 ∨ b^{158, 6}_1 c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ -p_790 ∨ -b^{158, 6}_0 c in DIMACS: 21065 21066 -21067 -790 -21068 0 21065 21066 -21067 -790 21069 0 21065 21066 -21067 -790 -21070 0 c 2+1 --> break c (-b^{158, 5}_2 ∧ b^{158, 5}_1 ∧ -b^{158, 5}_0 ∧ p_790) -> break c in CNF: c b^{158, 5}_2 ∨ -b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ -p_790 ∨ break c in DIMACS: 21065 -21066 21067 -790 1162 0 c 2-1 --> 1 c (-b^{158, 5}_2 ∧ b^{158, 5}_1 ∧ -b^{158, 5}_0 ∧ -p_790) -> (-b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ b^{158, 6}_0) c in CNF: c b^{158, 5}_2 ∨ -b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ p_790 ∨ -b^{158, 6}_2 c b^{158, 5}_2 ∨ -b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ p_790 ∨ -b^{158, 6}_1 c b^{158, 5}_2 ∨ -b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ p_790 ∨ b^{158, 6}_0 c in DIMACS: 21065 -21066 21067 790 -21068 0 21065 -21066 21067 790 -21069 0 21065 -21066 21067 790 21070 0 c 1-1 --> 0 c (-b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ b^{158, 5}_0 ∧ -p_790) -> (-b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ -b^{158, 6}_0) c in CNF: c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ p_790 ∨ -b^{158, 6}_2 c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ p_790 ∨ -b^{158, 6}_1 c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ p_790 ∨ -b^{158, 6}_0 c in DIMACS: 21065 21066 -21067 790 -21068 0 21065 21066 -21067 790 -21069 0 21065 21066 -21067 790 -21070 0 c 0-1 --> -1 c (-b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ -b^{158, 5}_0 ∧ -p_790) -> ( b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ b^{158, 6}_0) c in CNF: c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ p_790 ∨ b^{158, 6}_2 c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ p_790 ∨ -b^{158, 6}_1 c b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ p_790 ∨ b^{158, 6}_0 c in DIMACS: 21065 21066 21067 790 21068 0 21065 21066 21067 790 -21069 0 21065 21066 21067 790 21070 0 c -1-1 --> -2 c ( b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ b^{158, 5}_0 ∧ -p_790) -> ( b^{158, 6}_2 ∧ b^{158, 6}_1 ∧ -b^{158, 6}_0) c in CNF: c -b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ p_790 ∨ b^{158, 6}_2 c -b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ p_790 ∨ b^{158, 6}_1 c -b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ p_790 ∨ -b^{158, 6}_0 c in DIMACS: -21065 21066 -21067 790 21068 0 -21065 21066 -21067 790 21069 0 -21065 21066 -21067 790 -21070 0 c -2-1 --> break c ( b^{158, 5}_2 ∧ b^{158, 5}_1 ∧ -b^{158, 5}_0 ∧ -p_790) -> break c in CNF: c -b^{158, 5}_2 ∨ -b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ p_790 ∨ break c in DIMACS: -21065 -21066 21067 790 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{158, 5}_2 ∧ -b^{158, 5}_1 ∧ -b^{158, 5}_0 ∧ true) c in CNF: c -b^{158, 5}_2 ∨ b^{158, 5}_1 ∨ b^{158, 5}_0 ∨ false c in DIMACS: -21065 21066 21067 0 c 3 does not represent an automaton state. c -(-b^{158, 5}_2 ∧ b^{158, 5}_1 ∧ b^{158, 5}_0 ∧ true) c in CNF: c b^{158, 5}_2 ∨ -b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ false c in DIMACS: 21065 -21066 -21067 0 c -3 does not represent an automaton state. c -( b^{158, 5}_2 ∧ b^{158, 5}_1 ∧ b^{158, 5}_0 ∧ true) c in CNF: c -b^{158, 5}_2 ∨ -b^{158, 5}_1 ∨ -b^{158, 5}_0 ∨ false c in DIMACS: -21065 -21066 -21067 0 c i = 6 c -2+1 --> -1 c ( b^{158, 6}_2 ∧ b^{158, 6}_1 ∧ -b^{158, 6}_0 ∧ p_948) -> ( b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ b^{158, 7}_0) c in CNF: c -b^{158, 6}_2 ∨ -b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ -p_948 ∨ b^{158, 7}_2 c -b^{158, 6}_2 ∨ -b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ -p_948 ∨ -b^{158, 7}_1 c -b^{158, 6}_2 ∨ -b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ -p_948 ∨ b^{158, 7}_0 c in DIMACS: -21068 -21069 21070 -948 21071 0 -21068 -21069 21070 -948 -21072 0 -21068 -21069 21070 -948 21073 0 c -1+1 --> 0 c ( b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ b^{158, 6}_0 ∧ p_948) -> (-b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ -b^{158, 7}_0) c in CNF: c -b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ -p_948 ∨ -b^{158, 7}_2 c -b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ -p_948 ∨ -b^{158, 7}_1 c -b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ -p_948 ∨ -b^{158, 7}_0 c in DIMACS: -21068 21069 -21070 -948 -21071 0 -21068 21069 -21070 -948 -21072 0 -21068 21069 -21070 -948 -21073 0 c 0+1 --> 1 c (-b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ -b^{158, 6}_0 ∧ p_948) -> (-b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ b^{158, 7}_0) c in CNF: c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ -p_948 ∨ -b^{158, 7}_2 c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ -p_948 ∨ -b^{158, 7}_1 c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ -p_948 ∨ b^{158, 7}_0 c in DIMACS: 21068 21069 21070 -948 -21071 0 21068 21069 21070 -948 -21072 0 21068 21069 21070 -948 21073 0 c 1+1 --> 2 c (-b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ b^{158, 6}_0 ∧ p_948) -> (-b^{158, 7}_2 ∧ b^{158, 7}_1 ∧ -b^{158, 7}_0) c in CNF: c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ -p_948 ∨ -b^{158, 7}_2 c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ -p_948 ∨ b^{158, 7}_1 c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ -p_948 ∨ -b^{158, 7}_0 c in DIMACS: 21068 21069 -21070 -948 -21071 0 21068 21069 -21070 -948 21072 0 21068 21069 -21070 -948 -21073 0 c 2+1 --> break c (-b^{158, 6}_2 ∧ b^{158, 6}_1 ∧ -b^{158, 6}_0 ∧ p_948) -> break c in CNF: c b^{158, 6}_2 ∨ -b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ -p_948 ∨ break c in DIMACS: 21068 -21069 21070 -948 1162 0 c 2-1 --> 1 c (-b^{158, 6}_2 ∧ b^{158, 6}_1 ∧ -b^{158, 6}_0 ∧ -p_948) -> (-b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ b^{158, 7}_0) c in CNF: c b^{158, 6}_2 ∨ -b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ p_948 ∨ -b^{158, 7}_2 c b^{158, 6}_2 ∨ -b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ p_948 ∨ -b^{158, 7}_1 c b^{158, 6}_2 ∨ -b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ p_948 ∨ b^{158, 7}_0 c in DIMACS: 21068 -21069 21070 948 -21071 0 21068 -21069 21070 948 -21072 0 21068 -21069 21070 948 21073 0 c 1-1 --> 0 c (-b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ b^{158, 6}_0 ∧ -p_948) -> (-b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ -b^{158, 7}_0) c in CNF: c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ p_948 ∨ -b^{158, 7}_2 c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ p_948 ∨ -b^{158, 7}_1 c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ p_948 ∨ -b^{158, 7}_0 c in DIMACS: 21068 21069 -21070 948 -21071 0 21068 21069 -21070 948 -21072 0 21068 21069 -21070 948 -21073 0 c 0-1 --> -1 c (-b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ -b^{158, 6}_0 ∧ -p_948) -> ( b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ b^{158, 7}_0) c in CNF: c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ p_948 ∨ b^{158, 7}_2 c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ p_948 ∨ -b^{158, 7}_1 c b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ p_948 ∨ b^{158, 7}_0 c in DIMACS: 21068 21069 21070 948 21071 0 21068 21069 21070 948 -21072 0 21068 21069 21070 948 21073 0 c -1-1 --> -2 c ( b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ b^{158, 6}_0 ∧ -p_948) -> ( b^{158, 7}_2 ∧ b^{158, 7}_1 ∧ -b^{158, 7}_0) c in CNF: c -b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ p_948 ∨ b^{158, 7}_2 c -b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ p_948 ∨ b^{158, 7}_1 c -b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ p_948 ∨ -b^{158, 7}_0 c in DIMACS: -21068 21069 -21070 948 21071 0 -21068 21069 -21070 948 21072 0 -21068 21069 -21070 948 -21073 0 c -2-1 --> break c ( b^{158, 6}_2 ∧ b^{158, 6}_1 ∧ -b^{158, 6}_0 ∧ -p_948) -> break c in CNF: c -b^{158, 6}_2 ∨ -b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ p_948 ∨ break c in DIMACS: -21068 -21069 21070 948 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{158, 6}_2 ∧ -b^{158, 6}_1 ∧ -b^{158, 6}_0 ∧ true) c in CNF: c -b^{158, 6}_2 ∨ b^{158, 6}_1 ∨ b^{158, 6}_0 ∨ false c in DIMACS: -21068 21069 21070 0 c 3 does not represent an automaton state. c -(-b^{158, 6}_2 ∧ b^{158, 6}_1 ∧ b^{158, 6}_0 ∧ true) c in CNF: c b^{158, 6}_2 ∨ -b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ false c in DIMACS: 21068 -21069 -21070 0 c -3 does not represent an automaton state. c -( b^{158, 6}_2 ∧ b^{158, 6}_1 ∧ b^{158, 6}_0 ∧ true) c in CNF: c -b^{158, 6}_2 ∨ -b^{158, 6}_1 ∨ -b^{158, 6}_0 ∨ false c in DIMACS: -21068 -21069 -21070 0 c i = 7 c -2+1 --> -1 c ( b^{158, 7}_2 ∧ b^{158, 7}_1 ∧ -b^{158, 7}_0 ∧ p_1106) -> ( b^{158, 8}_2 ∧ -b^{158, 8}_1 ∧ b^{158, 8}_0) c in CNF: c -b^{158, 7}_2 ∨ -b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ -p_1106 ∨ b^{158, 8}_2 c -b^{158, 7}_2 ∨ -b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ -p_1106 ∨ -b^{158, 8}_1 c -b^{158, 7}_2 ∨ -b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ -p_1106 ∨ b^{158, 8}_0 c in DIMACS: -21071 -21072 21073 -1106 21074 0 -21071 -21072 21073 -1106 -21075 0 -21071 -21072 21073 -1106 21076 0 c -1+1 --> 0 c ( b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ b^{158, 7}_0 ∧ p_1106) -> (-b^{158, 8}_2 ∧ -b^{158, 8}_1 ∧ -b^{158, 8}_0) c in CNF: c -b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ -p_1106 ∨ -b^{158, 8}_2 c -b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ -p_1106 ∨ -b^{158, 8}_1 c -b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ -p_1106 ∨ -b^{158, 8}_0 c in DIMACS: -21071 21072 -21073 -1106 -21074 0 -21071 21072 -21073 -1106 -21075 0 -21071 21072 -21073 -1106 -21076 0 c 0+1 --> 1 c (-b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ -b^{158, 7}_0 ∧ p_1106) -> (-b^{158, 8}_2 ∧ -b^{158, 8}_1 ∧ b^{158, 8}_0) c in CNF: c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ -p_1106 ∨ -b^{158, 8}_2 c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ -p_1106 ∨ -b^{158, 8}_1 c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ -p_1106 ∨ b^{158, 8}_0 c in DIMACS: 21071 21072 21073 -1106 -21074 0 21071 21072 21073 -1106 -21075 0 21071 21072 21073 -1106 21076 0 c 1+1 --> 2 c (-b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ b^{158, 7}_0 ∧ p_1106) -> (-b^{158, 8}_2 ∧ b^{158, 8}_1 ∧ -b^{158, 8}_0) c in CNF: c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ -p_1106 ∨ -b^{158, 8}_2 c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ -p_1106 ∨ b^{158, 8}_1 c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ -p_1106 ∨ -b^{158, 8}_0 c in DIMACS: 21071 21072 -21073 -1106 -21074 0 21071 21072 -21073 -1106 21075 0 21071 21072 -21073 -1106 -21076 0 c 2+1 --> break c (-b^{158, 7}_2 ∧ b^{158, 7}_1 ∧ -b^{158, 7}_0 ∧ p_1106) -> break c in CNF: c b^{158, 7}_2 ∨ -b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ -p_1106 ∨ break c in DIMACS: 21071 -21072 21073 -1106 1162 0 c 2-1 --> 1 c (-b^{158, 7}_2 ∧ b^{158, 7}_1 ∧ -b^{158, 7}_0 ∧ -p_1106) -> (-b^{158, 8}_2 ∧ -b^{158, 8}_1 ∧ b^{158, 8}_0) c in CNF: c b^{158, 7}_2 ∨ -b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ p_1106 ∨ -b^{158, 8}_2 c b^{158, 7}_2 ∨ -b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ p_1106 ∨ -b^{158, 8}_1 c b^{158, 7}_2 ∨ -b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ p_1106 ∨ b^{158, 8}_0 c in DIMACS: 21071 -21072 21073 1106 -21074 0 21071 -21072 21073 1106 -21075 0 21071 -21072 21073 1106 21076 0 c 1-1 --> 0 c (-b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ b^{158, 7}_0 ∧ -p_1106) -> (-b^{158, 8}_2 ∧ -b^{158, 8}_1 ∧ -b^{158, 8}_0) c in CNF: c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ p_1106 ∨ -b^{158, 8}_2 c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ p_1106 ∨ -b^{158, 8}_1 c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ p_1106 ∨ -b^{158, 8}_0 c in DIMACS: 21071 21072 -21073 1106 -21074 0 21071 21072 -21073 1106 -21075 0 21071 21072 -21073 1106 -21076 0 c 0-1 --> -1 c (-b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ -b^{158, 7}_0 ∧ -p_1106) -> ( b^{158, 8}_2 ∧ -b^{158, 8}_1 ∧ b^{158, 8}_0) c in CNF: c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ p_1106 ∨ b^{158, 8}_2 c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ p_1106 ∨ -b^{158, 8}_1 c b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ p_1106 ∨ b^{158, 8}_0 c in DIMACS: 21071 21072 21073 1106 21074 0 21071 21072 21073 1106 -21075 0 21071 21072 21073 1106 21076 0 c -1-1 --> -2 c ( b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ b^{158, 7}_0 ∧ -p_1106) -> ( b^{158, 8}_2 ∧ b^{158, 8}_1 ∧ -b^{158, 8}_0) c in CNF: c -b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ p_1106 ∨ b^{158, 8}_2 c -b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ p_1106 ∨ b^{158, 8}_1 c -b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ p_1106 ∨ -b^{158, 8}_0 c in DIMACS: -21071 21072 -21073 1106 21074 0 -21071 21072 -21073 1106 21075 0 -21071 21072 -21073 1106 -21076 0 c -2-1 --> break c ( b^{158, 7}_2 ∧ b^{158, 7}_1 ∧ -b^{158, 7}_0 ∧ -p_1106) -> break c in CNF: c -b^{158, 7}_2 ∨ -b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ p_1106 ∨ break c in DIMACS: -21071 -21072 21073 1106 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{158, 7}_2 ∧ -b^{158, 7}_1 ∧ -b^{158, 7}_0 ∧ true) c in CNF: c -b^{158, 7}_2 ∨ b^{158, 7}_1 ∨ b^{158, 7}_0 ∨ false c in DIMACS: -21071 21072 21073 0 c 3 does not represent an automaton state. c -(-b^{158, 7}_2 ∧ b^{158, 7}_1 ∧ b^{158, 7}_0 ∧ true) c in CNF: c b^{158, 7}_2 ∨ -b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ false c in DIMACS: 21071 -21072 -21073 0 c -3 does not represent an automaton state. c -( b^{158, 7}_2 ∧ b^{158, 7}_1 ∧ b^{158, 7}_0 ∧ true) c in CNF: c -b^{158, 7}_2 ∨ -b^{158, 7}_1 ∨ -b^{158, 7}_0 ∨ false c in DIMACS: -21071 -21072 -21073 0 c INIT for k = 159 c -b^{159, 1}_2 c -b^{159, 1}_1 c -b^{159, 1}_0 c in DIMACS: -21077 0 -21078 0 -21079 0 c Transitions for k = 159 c i = 1 c -2+1 --> -1 c ( b^{159, 1}_2 ∧ b^{159, 1}_1 ∧ -b^{159, 1}_0 ∧ p_159) -> ( b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ b^{159, 2}_0) c in CNF: c -b^{159, 1}_2 ∨ -b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ -p_159 ∨ b^{159, 2}_2 c -b^{159, 1}_2 ∨ -b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ -p_159 ∨ -b^{159, 2}_1 c -b^{159, 1}_2 ∨ -b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ -p_159 ∨ b^{159, 2}_0 c in DIMACS: -21077 -21078 21079 -159 21080 0 -21077 -21078 21079 -159 -21081 0 -21077 -21078 21079 -159 21082 0 c -1+1 --> 0 c ( b^{159, 1}_2 ∧ -b^{159, 1}_1 ∧ b^{159, 1}_0 ∧ p_159) -> (-b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ -b^{159, 2}_0) c in CNF: c -b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ -p_159 ∨ -b^{159, 2}_2 c -b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ -p_159 ∨ -b^{159, 2}_1 c -b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ -p_159 ∨ -b^{159, 2}_0 c in DIMACS: -21077 21078 -21079 -159 -21080 0 -21077 21078 -21079 -159 -21081 0 -21077 21078 -21079 -159 -21082 0 c 0+1 --> 1 c (-b^{159, 1}_2 ∧ -b^{159, 1}_1 ∧ -b^{159, 1}_0 ∧ p_159) -> (-b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ b^{159, 2}_0) c in CNF: c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ -p_159 ∨ -b^{159, 2}_2 c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ -p_159 ∨ -b^{159, 2}_1 c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ -p_159 ∨ b^{159, 2}_0 c in DIMACS: 21077 21078 21079 -159 -21080 0 21077 21078 21079 -159 -21081 0 21077 21078 21079 -159 21082 0 c 1+1 --> 2 c (-b^{159, 1}_2 ∧ -b^{159, 1}_1 ∧ b^{159, 1}_0 ∧ p_159) -> (-b^{159, 2}_2 ∧ b^{159, 2}_1 ∧ -b^{159, 2}_0) c in CNF: c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ -p_159 ∨ -b^{159, 2}_2 c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ -p_159 ∨ b^{159, 2}_1 c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ -p_159 ∨ -b^{159, 2}_0 c in DIMACS: 21077 21078 -21079 -159 -21080 0 21077 21078 -21079 -159 21081 0 21077 21078 -21079 -159 -21082 0 c 2+1 --> break c (-b^{159, 1}_2 ∧ b^{159, 1}_1 ∧ -b^{159, 1}_0 ∧ p_159) -> break c in CNF: c b^{159, 1}_2 ∨ -b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ -p_159 ∨ break c in DIMACS: 21077 -21078 21079 -159 1162 0 c 2-1 --> 1 c (-b^{159, 1}_2 ∧ b^{159, 1}_1 ∧ -b^{159, 1}_0 ∧ -p_159) -> (-b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ b^{159, 2}_0) c in CNF: c b^{159, 1}_2 ∨ -b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ p_159 ∨ -b^{159, 2}_2 c b^{159, 1}_2 ∨ -b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ p_159 ∨ -b^{159, 2}_1 c b^{159, 1}_2 ∨ -b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ p_159 ∨ b^{159, 2}_0 c in DIMACS: 21077 -21078 21079 159 -21080 0 21077 -21078 21079 159 -21081 0 21077 -21078 21079 159 21082 0 c 1-1 --> 0 c (-b^{159, 1}_2 ∧ -b^{159, 1}_1 ∧ b^{159, 1}_0 ∧ -p_159) -> (-b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ -b^{159, 2}_0) c in CNF: c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ p_159 ∨ -b^{159, 2}_2 c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ p_159 ∨ -b^{159, 2}_1 c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ p_159 ∨ -b^{159, 2}_0 c in DIMACS: 21077 21078 -21079 159 -21080 0 21077 21078 -21079 159 -21081 0 21077 21078 -21079 159 -21082 0 c 0-1 --> -1 c (-b^{159, 1}_2 ∧ -b^{159, 1}_1 ∧ -b^{159, 1}_0 ∧ -p_159) -> ( b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ b^{159, 2}_0) c in CNF: c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ p_159 ∨ b^{159, 2}_2 c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ p_159 ∨ -b^{159, 2}_1 c b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ p_159 ∨ b^{159, 2}_0 c in DIMACS: 21077 21078 21079 159 21080 0 21077 21078 21079 159 -21081 0 21077 21078 21079 159 21082 0 c -1-1 --> -2 c ( b^{159, 1}_2 ∧ -b^{159, 1}_1 ∧ b^{159, 1}_0 ∧ -p_159) -> ( b^{159, 2}_2 ∧ b^{159, 2}_1 ∧ -b^{159, 2}_0) c in CNF: c -b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ p_159 ∨ b^{159, 2}_2 c -b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ p_159 ∨ b^{159, 2}_1 c -b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ p_159 ∨ -b^{159, 2}_0 c in DIMACS: -21077 21078 -21079 159 21080 0 -21077 21078 -21079 159 21081 0 -21077 21078 -21079 159 -21082 0 c -2-1 --> break c ( b^{159, 1}_2 ∧ b^{159, 1}_1 ∧ -b^{159, 1}_0 ∧ -p_159) -> break c in CNF: c -b^{159, 1}_2 ∨ -b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ p_159 ∨ break c in DIMACS: -21077 -21078 21079 159 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{159, 1}_2 ∧ -b^{159, 1}_1 ∧ -b^{159, 1}_0 ∧ true) c in CNF: c -b^{159, 1}_2 ∨ b^{159, 1}_1 ∨ b^{159, 1}_0 ∨ false c in DIMACS: -21077 21078 21079 0 c 3 does not represent an automaton state. c -(-b^{159, 1}_2 ∧ b^{159, 1}_1 ∧ b^{159, 1}_0 ∧ true) c in CNF: c b^{159, 1}_2 ∨ -b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ false c in DIMACS: 21077 -21078 -21079 0 c -3 does not represent an automaton state. c -( b^{159, 1}_2 ∧ b^{159, 1}_1 ∧ b^{159, 1}_0 ∧ true) c in CNF: c -b^{159, 1}_2 ∨ -b^{159, 1}_1 ∨ -b^{159, 1}_0 ∨ false c in DIMACS: -21077 -21078 -21079 0 c i = 2 c -2+1 --> -1 c ( b^{159, 2}_2 ∧ b^{159, 2}_1 ∧ -b^{159, 2}_0 ∧ p_318) -> ( b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ b^{159, 3}_0) c in CNF: c -b^{159, 2}_2 ∨ -b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ -p_318 ∨ b^{159, 3}_2 c -b^{159, 2}_2 ∨ -b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ -p_318 ∨ -b^{159, 3}_1 c -b^{159, 2}_2 ∨ -b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ -p_318 ∨ b^{159, 3}_0 c in DIMACS: -21080 -21081 21082 -318 21083 0 -21080 -21081 21082 -318 -21084 0 -21080 -21081 21082 -318 21085 0 c -1+1 --> 0 c ( b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ b^{159, 2}_0 ∧ p_318) -> (-b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ -b^{159, 3}_0) c in CNF: c -b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ -p_318 ∨ -b^{159, 3}_2 c -b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ -p_318 ∨ -b^{159, 3}_1 c -b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ -p_318 ∨ -b^{159, 3}_0 c in DIMACS: -21080 21081 -21082 -318 -21083 0 -21080 21081 -21082 -318 -21084 0 -21080 21081 -21082 -318 -21085 0 c 0+1 --> 1 c (-b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ -b^{159, 2}_0 ∧ p_318) -> (-b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ b^{159, 3}_0) c in CNF: c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ -p_318 ∨ -b^{159, 3}_2 c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ -p_318 ∨ -b^{159, 3}_1 c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ -p_318 ∨ b^{159, 3}_0 c in DIMACS: 21080 21081 21082 -318 -21083 0 21080 21081 21082 -318 -21084 0 21080 21081 21082 -318 21085 0 c 1+1 --> 2 c (-b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ b^{159, 2}_0 ∧ p_318) -> (-b^{159, 3}_2 ∧ b^{159, 3}_1 ∧ -b^{159, 3}_0) c in CNF: c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ -p_318 ∨ -b^{159, 3}_2 c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ -p_318 ∨ b^{159, 3}_1 c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ -p_318 ∨ -b^{159, 3}_0 c in DIMACS: 21080 21081 -21082 -318 -21083 0 21080 21081 -21082 -318 21084 0 21080 21081 -21082 -318 -21085 0 c 2+1 --> break c (-b^{159, 2}_2 ∧ b^{159, 2}_1 ∧ -b^{159, 2}_0 ∧ p_318) -> break c in CNF: c b^{159, 2}_2 ∨ -b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ -p_318 ∨ break c in DIMACS: 21080 -21081 21082 -318 1162 0 c 2-1 --> 1 c (-b^{159, 2}_2 ∧ b^{159, 2}_1 ∧ -b^{159, 2}_0 ∧ -p_318) -> (-b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ b^{159, 3}_0) c in CNF: c b^{159, 2}_2 ∨ -b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ p_318 ∨ -b^{159, 3}_2 c b^{159, 2}_2 ∨ -b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ p_318 ∨ -b^{159, 3}_1 c b^{159, 2}_2 ∨ -b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ p_318 ∨ b^{159, 3}_0 c in DIMACS: 21080 -21081 21082 318 -21083 0 21080 -21081 21082 318 -21084 0 21080 -21081 21082 318 21085 0 c 1-1 --> 0 c (-b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ b^{159, 2}_0 ∧ -p_318) -> (-b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ -b^{159, 3}_0) c in CNF: c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ p_318 ∨ -b^{159, 3}_2 c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ p_318 ∨ -b^{159, 3}_1 c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ p_318 ∨ -b^{159, 3}_0 c in DIMACS: 21080 21081 -21082 318 -21083 0 21080 21081 -21082 318 -21084 0 21080 21081 -21082 318 -21085 0 c 0-1 --> -1 c (-b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ -b^{159, 2}_0 ∧ -p_318) -> ( b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ b^{159, 3}_0) c in CNF: c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ p_318 ∨ b^{159, 3}_2 c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ p_318 ∨ -b^{159, 3}_1 c b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ p_318 ∨ b^{159, 3}_0 c in DIMACS: 21080 21081 21082 318 21083 0 21080 21081 21082 318 -21084 0 21080 21081 21082 318 21085 0 c -1-1 --> -2 c ( b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ b^{159, 2}_0 ∧ -p_318) -> ( b^{159, 3}_2 ∧ b^{159, 3}_1 ∧ -b^{159, 3}_0) c in CNF: c -b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ p_318 ∨ b^{159, 3}_2 c -b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ p_318 ∨ b^{159, 3}_1 c -b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ p_318 ∨ -b^{159, 3}_0 c in DIMACS: -21080 21081 -21082 318 21083 0 -21080 21081 -21082 318 21084 0 -21080 21081 -21082 318 -21085 0 c -2-1 --> break c ( b^{159, 2}_2 ∧ b^{159, 2}_1 ∧ -b^{159, 2}_0 ∧ -p_318) -> break c in CNF: c -b^{159, 2}_2 ∨ -b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ p_318 ∨ break c in DIMACS: -21080 -21081 21082 318 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{159, 2}_2 ∧ -b^{159, 2}_1 ∧ -b^{159, 2}_0 ∧ true) c in CNF: c -b^{159, 2}_2 ∨ b^{159, 2}_1 ∨ b^{159, 2}_0 ∨ false c in DIMACS: -21080 21081 21082 0 c 3 does not represent an automaton state. c -(-b^{159, 2}_2 ∧ b^{159, 2}_1 ∧ b^{159, 2}_0 ∧ true) c in CNF: c b^{159, 2}_2 ∨ -b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ false c in DIMACS: 21080 -21081 -21082 0 c -3 does not represent an automaton state. c -( b^{159, 2}_2 ∧ b^{159, 2}_1 ∧ b^{159, 2}_0 ∧ true) c in CNF: c -b^{159, 2}_2 ∨ -b^{159, 2}_1 ∨ -b^{159, 2}_0 ∨ false c in DIMACS: -21080 -21081 -21082 0 c i = 3 c -2+1 --> -1 c ( b^{159, 3}_2 ∧ b^{159, 3}_1 ∧ -b^{159, 3}_0 ∧ p_477) -> ( b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ b^{159, 4}_0) c in CNF: c -b^{159, 3}_2 ∨ -b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ -p_477 ∨ b^{159, 4}_2 c -b^{159, 3}_2 ∨ -b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ -p_477 ∨ -b^{159, 4}_1 c -b^{159, 3}_2 ∨ -b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ -p_477 ∨ b^{159, 4}_0 c in DIMACS: -21083 -21084 21085 -477 21086 0 -21083 -21084 21085 -477 -21087 0 -21083 -21084 21085 -477 21088 0 c -1+1 --> 0 c ( b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ b^{159, 3}_0 ∧ p_477) -> (-b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ -b^{159, 4}_0) c in CNF: c -b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ -p_477 ∨ -b^{159, 4}_2 c -b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ -p_477 ∨ -b^{159, 4}_1 c -b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ -p_477 ∨ -b^{159, 4}_0 c in DIMACS: -21083 21084 -21085 -477 -21086 0 -21083 21084 -21085 -477 -21087 0 -21083 21084 -21085 -477 -21088 0 c 0+1 --> 1 c (-b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ -b^{159, 3}_0 ∧ p_477) -> (-b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ b^{159, 4}_0) c in CNF: c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ -p_477 ∨ -b^{159, 4}_2 c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ -p_477 ∨ -b^{159, 4}_1 c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ -p_477 ∨ b^{159, 4}_0 c in DIMACS: 21083 21084 21085 -477 -21086 0 21083 21084 21085 -477 -21087 0 21083 21084 21085 -477 21088 0 c 1+1 --> 2 c (-b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ b^{159, 3}_0 ∧ p_477) -> (-b^{159, 4}_2 ∧ b^{159, 4}_1 ∧ -b^{159, 4}_0) c in CNF: c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ -p_477 ∨ -b^{159, 4}_2 c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ -p_477 ∨ b^{159, 4}_1 c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ -p_477 ∨ -b^{159, 4}_0 c in DIMACS: 21083 21084 -21085 -477 -21086 0 21083 21084 -21085 -477 21087 0 21083 21084 -21085 -477 -21088 0 c 2+1 --> break c (-b^{159, 3}_2 ∧ b^{159, 3}_1 ∧ -b^{159, 3}_0 ∧ p_477) -> break c in CNF: c b^{159, 3}_2 ∨ -b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ -p_477 ∨ break c in DIMACS: 21083 -21084 21085 -477 1162 0 c 2-1 --> 1 c (-b^{159, 3}_2 ∧ b^{159, 3}_1 ∧ -b^{159, 3}_0 ∧ -p_477) -> (-b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ b^{159, 4}_0) c in CNF: c b^{159, 3}_2 ∨ -b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ p_477 ∨ -b^{159, 4}_2 c b^{159, 3}_2 ∨ -b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ p_477 ∨ -b^{159, 4}_1 c b^{159, 3}_2 ∨ -b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ p_477 ∨ b^{159, 4}_0 c in DIMACS: 21083 -21084 21085 477 -21086 0 21083 -21084 21085 477 -21087 0 21083 -21084 21085 477 21088 0 c 1-1 --> 0 c (-b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ b^{159, 3}_0 ∧ -p_477) -> (-b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ -b^{159, 4}_0) c in CNF: c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ p_477 ∨ -b^{159, 4}_2 c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ p_477 ∨ -b^{159, 4}_1 c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ p_477 ∨ -b^{159, 4}_0 c in DIMACS: 21083 21084 -21085 477 -21086 0 21083 21084 -21085 477 -21087 0 21083 21084 -21085 477 -21088 0 c 0-1 --> -1 c (-b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ -b^{159, 3}_0 ∧ -p_477) -> ( b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ b^{159, 4}_0) c in CNF: c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ p_477 ∨ b^{159, 4}_2 c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ p_477 ∨ -b^{159, 4}_1 c b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ p_477 ∨ b^{159, 4}_0 c in DIMACS: 21083 21084 21085 477 21086 0 21083 21084 21085 477 -21087 0 21083 21084 21085 477 21088 0 c -1-1 --> -2 c ( b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ b^{159, 3}_0 ∧ -p_477) -> ( b^{159, 4}_2 ∧ b^{159, 4}_1 ∧ -b^{159, 4}_0) c in CNF: c -b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ p_477 ∨ b^{159, 4}_2 c -b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ p_477 ∨ b^{159, 4}_1 c -b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ p_477 ∨ -b^{159, 4}_0 c in DIMACS: -21083 21084 -21085 477 21086 0 -21083 21084 -21085 477 21087 0 -21083 21084 -21085 477 -21088 0 c -2-1 --> break c ( b^{159, 3}_2 ∧ b^{159, 3}_1 ∧ -b^{159, 3}_0 ∧ -p_477) -> break c in CNF: c -b^{159, 3}_2 ∨ -b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ p_477 ∨ break c in DIMACS: -21083 -21084 21085 477 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{159, 3}_2 ∧ -b^{159, 3}_1 ∧ -b^{159, 3}_0 ∧ true) c in CNF: c -b^{159, 3}_2 ∨ b^{159, 3}_1 ∨ b^{159, 3}_0 ∨ false c in DIMACS: -21083 21084 21085 0 c 3 does not represent an automaton state. c -(-b^{159, 3}_2 ∧ b^{159, 3}_1 ∧ b^{159, 3}_0 ∧ true) c in CNF: c b^{159, 3}_2 ∨ -b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ false c in DIMACS: 21083 -21084 -21085 0 c -3 does not represent an automaton state. c -( b^{159, 3}_2 ∧ b^{159, 3}_1 ∧ b^{159, 3}_0 ∧ true) c in CNF: c -b^{159, 3}_2 ∨ -b^{159, 3}_1 ∨ -b^{159, 3}_0 ∨ false c in DIMACS: -21083 -21084 -21085 0 c i = 4 c -2+1 --> -1 c ( b^{159, 4}_2 ∧ b^{159, 4}_1 ∧ -b^{159, 4}_0 ∧ p_636) -> ( b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ b^{159, 5}_0) c in CNF: c -b^{159, 4}_2 ∨ -b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ -p_636 ∨ b^{159, 5}_2 c -b^{159, 4}_2 ∨ -b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ -p_636 ∨ -b^{159, 5}_1 c -b^{159, 4}_2 ∨ -b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ -p_636 ∨ b^{159, 5}_0 c in DIMACS: -21086 -21087 21088 -636 21089 0 -21086 -21087 21088 -636 -21090 0 -21086 -21087 21088 -636 21091 0 c -1+1 --> 0 c ( b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ b^{159, 4}_0 ∧ p_636) -> (-b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ -b^{159, 5}_0) c in CNF: c -b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ -p_636 ∨ -b^{159, 5}_2 c -b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ -p_636 ∨ -b^{159, 5}_1 c -b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ -p_636 ∨ -b^{159, 5}_0 c in DIMACS: -21086 21087 -21088 -636 -21089 0 -21086 21087 -21088 -636 -21090 0 -21086 21087 -21088 -636 -21091 0 c 0+1 --> 1 c (-b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ -b^{159, 4}_0 ∧ p_636) -> (-b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ b^{159, 5}_0) c in CNF: c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ -p_636 ∨ -b^{159, 5}_2 c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ -p_636 ∨ -b^{159, 5}_1 c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ -p_636 ∨ b^{159, 5}_0 c in DIMACS: 21086 21087 21088 -636 -21089 0 21086 21087 21088 -636 -21090 0 21086 21087 21088 -636 21091 0 c 1+1 --> 2 c (-b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ b^{159, 4}_0 ∧ p_636) -> (-b^{159, 5}_2 ∧ b^{159, 5}_1 ∧ -b^{159, 5}_0) c in CNF: c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ -p_636 ∨ -b^{159, 5}_2 c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ -p_636 ∨ b^{159, 5}_1 c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ -p_636 ∨ -b^{159, 5}_0 c in DIMACS: 21086 21087 -21088 -636 -21089 0 21086 21087 -21088 -636 21090 0 21086 21087 -21088 -636 -21091 0 c 2+1 --> break c (-b^{159, 4}_2 ∧ b^{159, 4}_1 ∧ -b^{159, 4}_0 ∧ p_636) -> break c in CNF: c b^{159, 4}_2 ∨ -b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ -p_636 ∨ break c in DIMACS: 21086 -21087 21088 -636 1162 0 c 2-1 --> 1 c (-b^{159, 4}_2 ∧ b^{159, 4}_1 ∧ -b^{159, 4}_0 ∧ -p_636) -> (-b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ b^{159, 5}_0) c in CNF: c b^{159, 4}_2 ∨ -b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ p_636 ∨ -b^{159, 5}_2 c b^{159, 4}_2 ∨ -b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ p_636 ∨ -b^{159, 5}_1 c b^{159, 4}_2 ∨ -b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ p_636 ∨ b^{159, 5}_0 c in DIMACS: 21086 -21087 21088 636 -21089 0 21086 -21087 21088 636 -21090 0 21086 -21087 21088 636 21091 0 c 1-1 --> 0 c (-b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ b^{159, 4}_0 ∧ -p_636) -> (-b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ -b^{159, 5}_0) c in CNF: c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ p_636 ∨ -b^{159, 5}_2 c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ p_636 ∨ -b^{159, 5}_1 c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ p_636 ∨ -b^{159, 5}_0 c in DIMACS: 21086 21087 -21088 636 -21089 0 21086 21087 -21088 636 -21090 0 21086 21087 -21088 636 -21091 0 c 0-1 --> -1 c (-b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ -b^{159, 4}_0 ∧ -p_636) -> ( b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ b^{159, 5}_0) c in CNF: c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ p_636 ∨ b^{159, 5}_2 c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ p_636 ∨ -b^{159, 5}_1 c b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ p_636 ∨ b^{159, 5}_0 c in DIMACS: 21086 21087 21088 636 21089 0 21086 21087 21088 636 -21090 0 21086 21087 21088 636 21091 0 c -1-1 --> -2 c ( b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ b^{159, 4}_0 ∧ -p_636) -> ( b^{159, 5}_2 ∧ b^{159, 5}_1 ∧ -b^{159, 5}_0) c in CNF: c -b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ p_636 ∨ b^{159, 5}_2 c -b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ p_636 ∨ b^{159, 5}_1 c -b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ p_636 ∨ -b^{159, 5}_0 c in DIMACS: -21086 21087 -21088 636 21089 0 -21086 21087 -21088 636 21090 0 -21086 21087 -21088 636 -21091 0 c -2-1 --> break c ( b^{159, 4}_2 ∧ b^{159, 4}_1 ∧ -b^{159, 4}_0 ∧ -p_636) -> break c in CNF: c -b^{159, 4}_2 ∨ -b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ p_636 ∨ break c in DIMACS: -21086 -21087 21088 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{159, 4}_2 ∧ -b^{159, 4}_1 ∧ -b^{159, 4}_0 ∧ true) c in CNF: c -b^{159, 4}_2 ∨ b^{159, 4}_1 ∨ b^{159, 4}_0 ∨ false c in DIMACS: -21086 21087 21088 0 c 3 does not represent an automaton state. c -(-b^{159, 4}_2 ∧ b^{159, 4}_1 ∧ b^{159, 4}_0 ∧ true) c in CNF: c b^{159, 4}_2 ∨ -b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ false c in DIMACS: 21086 -21087 -21088 0 c -3 does not represent an automaton state. c -( b^{159, 4}_2 ∧ b^{159, 4}_1 ∧ b^{159, 4}_0 ∧ true) c in CNF: c -b^{159, 4}_2 ∨ -b^{159, 4}_1 ∨ -b^{159, 4}_0 ∨ false c in DIMACS: -21086 -21087 -21088 0 c i = 5 c -2+1 --> -1 c ( b^{159, 5}_2 ∧ b^{159, 5}_1 ∧ -b^{159, 5}_0 ∧ p_795) -> ( b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ b^{159, 6}_0) c in CNF: c -b^{159, 5}_2 ∨ -b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ -p_795 ∨ b^{159, 6}_2 c -b^{159, 5}_2 ∨ -b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ -p_795 ∨ -b^{159, 6}_1 c -b^{159, 5}_2 ∨ -b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ -p_795 ∨ b^{159, 6}_0 c in DIMACS: -21089 -21090 21091 -795 21092 0 -21089 -21090 21091 -795 -21093 0 -21089 -21090 21091 -795 21094 0 c -1+1 --> 0 c ( b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ b^{159, 5}_0 ∧ p_795) -> (-b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ -b^{159, 6}_0) c in CNF: c -b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ -p_795 ∨ -b^{159, 6}_2 c -b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ -p_795 ∨ -b^{159, 6}_1 c -b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ -p_795 ∨ -b^{159, 6}_0 c in DIMACS: -21089 21090 -21091 -795 -21092 0 -21089 21090 -21091 -795 -21093 0 -21089 21090 -21091 -795 -21094 0 c 0+1 --> 1 c (-b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ -b^{159, 5}_0 ∧ p_795) -> (-b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ b^{159, 6}_0) c in CNF: c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ -p_795 ∨ -b^{159, 6}_2 c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ -p_795 ∨ -b^{159, 6}_1 c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ -p_795 ∨ b^{159, 6}_0 c in DIMACS: 21089 21090 21091 -795 -21092 0 21089 21090 21091 -795 -21093 0 21089 21090 21091 -795 21094 0 c 1+1 --> 2 c (-b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ b^{159, 5}_0 ∧ p_795) -> (-b^{159, 6}_2 ∧ b^{159, 6}_1 ∧ -b^{159, 6}_0) c in CNF: c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ -p_795 ∨ -b^{159, 6}_2 c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ -p_795 ∨ b^{159, 6}_1 c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ -p_795 ∨ -b^{159, 6}_0 c in DIMACS: 21089 21090 -21091 -795 -21092 0 21089 21090 -21091 -795 21093 0 21089 21090 -21091 -795 -21094 0 c 2+1 --> break c (-b^{159, 5}_2 ∧ b^{159, 5}_1 ∧ -b^{159, 5}_0 ∧ p_795) -> break c in CNF: c b^{159, 5}_2 ∨ -b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ -p_795 ∨ break c in DIMACS: 21089 -21090 21091 -795 1162 0 c 2-1 --> 1 c (-b^{159, 5}_2 ∧ b^{159, 5}_1 ∧ -b^{159, 5}_0 ∧ -p_795) -> (-b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ b^{159, 6}_0) c in CNF: c b^{159, 5}_2 ∨ -b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ p_795 ∨ -b^{159, 6}_2 c b^{159, 5}_2 ∨ -b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ p_795 ∨ -b^{159, 6}_1 c b^{159, 5}_2 ∨ -b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ p_795 ∨ b^{159, 6}_0 c in DIMACS: 21089 -21090 21091 795 -21092 0 21089 -21090 21091 795 -21093 0 21089 -21090 21091 795 21094 0 c 1-1 --> 0 c (-b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ b^{159, 5}_0 ∧ -p_795) -> (-b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ -b^{159, 6}_0) c in CNF: c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ p_795 ∨ -b^{159, 6}_2 c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ p_795 ∨ -b^{159, 6}_1 c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ p_795 ∨ -b^{159, 6}_0 c in DIMACS: 21089 21090 -21091 795 -21092 0 21089 21090 -21091 795 -21093 0 21089 21090 -21091 795 -21094 0 c 0-1 --> -1 c (-b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ -b^{159, 5}_0 ∧ -p_795) -> ( b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ b^{159, 6}_0) c in CNF: c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ p_795 ∨ b^{159, 6}_2 c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ p_795 ∨ -b^{159, 6}_1 c b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ p_795 ∨ b^{159, 6}_0 c in DIMACS: 21089 21090 21091 795 21092 0 21089 21090 21091 795 -21093 0 21089 21090 21091 795 21094 0 c -1-1 --> -2 c ( b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ b^{159, 5}_0 ∧ -p_795) -> ( b^{159, 6}_2 ∧ b^{159, 6}_1 ∧ -b^{159, 6}_0) c in CNF: c -b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ p_795 ∨ b^{159, 6}_2 c -b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ p_795 ∨ b^{159, 6}_1 c -b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ p_795 ∨ -b^{159, 6}_0 c in DIMACS: -21089 21090 -21091 795 21092 0 -21089 21090 -21091 795 21093 0 -21089 21090 -21091 795 -21094 0 c -2-1 --> break c ( b^{159, 5}_2 ∧ b^{159, 5}_1 ∧ -b^{159, 5}_0 ∧ -p_795) -> break c in CNF: c -b^{159, 5}_2 ∨ -b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ p_795 ∨ break c in DIMACS: -21089 -21090 21091 795 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{159, 5}_2 ∧ -b^{159, 5}_1 ∧ -b^{159, 5}_0 ∧ true) c in CNF: c -b^{159, 5}_2 ∨ b^{159, 5}_1 ∨ b^{159, 5}_0 ∨ false c in DIMACS: -21089 21090 21091 0 c 3 does not represent an automaton state. c -(-b^{159, 5}_2 ∧ b^{159, 5}_1 ∧ b^{159, 5}_0 ∧ true) c in CNF: c b^{159, 5}_2 ∨ -b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ false c in DIMACS: 21089 -21090 -21091 0 c -3 does not represent an automaton state. c -( b^{159, 5}_2 ∧ b^{159, 5}_1 ∧ b^{159, 5}_0 ∧ true) c in CNF: c -b^{159, 5}_2 ∨ -b^{159, 5}_1 ∨ -b^{159, 5}_0 ∨ false c in DIMACS: -21089 -21090 -21091 0 c i = 6 c -2+1 --> -1 c ( b^{159, 6}_2 ∧ b^{159, 6}_1 ∧ -b^{159, 6}_0 ∧ p_954) -> ( b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ b^{159, 7}_0) c in CNF: c -b^{159, 6}_2 ∨ -b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ -p_954 ∨ b^{159, 7}_2 c -b^{159, 6}_2 ∨ -b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ -p_954 ∨ -b^{159, 7}_1 c -b^{159, 6}_2 ∨ -b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ -p_954 ∨ b^{159, 7}_0 c in DIMACS: -21092 -21093 21094 -954 21095 0 -21092 -21093 21094 -954 -21096 0 -21092 -21093 21094 -954 21097 0 c -1+1 --> 0 c ( b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ b^{159, 6}_0 ∧ p_954) -> (-b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ -b^{159, 7}_0) c in CNF: c -b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ -p_954 ∨ -b^{159, 7}_2 c -b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ -p_954 ∨ -b^{159, 7}_1 c -b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ -p_954 ∨ -b^{159, 7}_0 c in DIMACS: -21092 21093 -21094 -954 -21095 0 -21092 21093 -21094 -954 -21096 0 -21092 21093 -21094 -954 -21097 0 c 0+1 --> 1 c (-b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ -b^{159, 6}_0 ∧ p_954) -> (-b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ b^{159, 7}_0) c in CNF: c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ -p_954 ∨ -b^{159, 7}_2 c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ -p_954 ∨ -b^{159, 7}_1 c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ -p_954 ∨ b^{159, 7}_0 c in DIMACS: 21092 21093 21094 -954 -21095 0 21092 21093 21094 -954 -21096 0 21092 21093 21094 -954 21097 0 c 1+1 --> 2 c (-b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ b^{159, 6}_0 ∧ p_954) -> (-b^{159, 7}_2 ∧ b^{159, 7}_1 ∧ -b^{159, 7}_0) c in CNF: c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ -p_954 ∨ -b^{159, 7}_2 c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ -p_954 ∨ b^{159, 7}_1 c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ -p_954 ∨ -b^{159, 7}_0 c in DIMACS: 21092 21093 -21094 -954 -21095 0 21092 21093 -21094 -954 21096 0 21092 21093 -21094 -954 -21097 0 c 2+1 --> break c (-b^{159, 6}_2 ∧ b^{159, 6}_1 ∧ -b^{159, 6}_0 ∧ p_954) -> break c in CNF: c b^{159, 6}_2 ∨ -b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ -p_954 ∨ break c in DIMACS: 21092 -21093 21094 -954 1162 0 c 2-1 --> 1 c (-b^{159, 6}_2 ∧ b^{159, 6}_1 ∧ -b^{159, 6}_0 ∧ -p_954) -> (-b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ b^{159, 7}_0) c in CNF: c b^{159, 6}_2 ∨ -b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ p_954 ∨ -b^{159, 7}_2 c b^{159, 6}_2 ∨ -b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ p_954 ∨ -b^{159, 7}_1 c b^{159, 6}_2 ∨ -b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ p_954 ∨ b^{159, 7}_0 c in DIMACS: 21092 -21093 21094 954 -21095 0 21092 -21093 21094 954 -21096 0 21092 -21093 21094 954 21097 0 c 1-1 --> 0 c (-b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ b^{159, 6}_0 ∧ -p_954) -> (-b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ -b^{159, 7}_0) c in CNF: c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ p_954 ∨ -b^{159, 7}_2 c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ p_954 ∨ -b^{159, 7}_1 c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ p_954 ∨ -b^{159, 7}_0 c in DIMACS: 21092 21093 -21094 954 -21095 0 21092 21093 -21094 954 -21096 0 21092 21093 -21094 954 -21097 0 c 0-1 --> -1 c (-b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ -b^{159, 6}_0 ∧ -p_954) -> ( b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ b^{159, 7}_0) c in CNF: c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ p_954 ∨ b^{159, 7}_2 c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ p_954 ∨ -b^{159, 7}_1 c b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ p_954 ∨ b^{159, 7}_0 c in DIMACS: 21092 21093 21094 954 21095 0 21092 21093 21094 954 -21096 0 21092 21093 21094 954 21097 0 c -1-1 --> -2 c ( b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ b^{159, 6}_0 ∧ -p_954) -> ( b^{159, 7}_2 ∧ b^{159, 7}_1 ∧ -b^{159, 7}_0) c in CNF: c -b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ p_954 ∨ b^{159, 7}_2 c -b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ p_954 ∨ b^{159, 7}_1 c -b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ p_954 ∨ -b^{159, 7}_0 c in DIMACS: -21092 21093 -21094 954 21095 0 -21092 21093 -21094 954 21096 0 -21092 21093 -21094 954 -21097 0 c -2-1 --> break c ( b^{159, 6}_2 ∧ b^{159, 6}_1 ∧ -b^{159, 6}_0 ∧ -p_954) -> break c in CNF: c -b^{159, 6}_2 ∨ -b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ p_954 ∨ break c in DIMACS: -21092 -21093 21094 954 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{159, 6}_2 ∧ -b^{159, 6}_1 ∧ -b^{159, 6}_0 ∧ true) c in CNF: c -b^{159, 6}_2 ∨ b^{159, 6}_1 ∨ b^{159, 6}_0 ∨ false c in DIMACS: -21092 21093 21094 0 c 3 does not represent an automaton state. c -(-b^{159, 6}_2 ∧ b^{159, 6}_1 ∧ b^{159, 6}_0 ∧ true) c in CNF: c b^{159, 6}_2 ∨ -b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ false c in DIMACS: 21092 -21093 -21094 0 c -3 does not represent an automaton state. c -( b^{159, 6}_2 ∧ b^{159, 6}_1 ∧ b^{159, 6}_0 ∧ true) c in CNF: c -b^{159, 6}_2 ∨ -b^{159, 6}_1 ∨ -b^{159, 6}_0 ∨ false c in DIMACS: -21092 -21093 -21094 0 c i = 7 c -2+1 --> -1 c ( b^{159, 7}_2 ∧ b^{159, 7}_1 ∧ -b^{159, 7}_0 ∧ p_1113) -> ( b^{159, 8}_2 ∧ -b^{159, 8}_1 ∧ b^{159, 8}_0) c in CNF: c -b^{159, 7}_2 ∨ -b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ -p_1113 ∨ b^{159, 8}_2 c -b^{159, 7}_2 ∨ -b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ -p_1113 ∨ -b^{159, 8}_1 c -b^{159, 7}_2 ∨ -b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ -p_1113 ∨ b^{159, 8}_0 c in DIMACS: -21095 -21096 21097 -1113 21098 0 -21095 -21096 21097 -1113 -21099 0 -21095 -21096 21097 -1113 21100 0 c -1+1 --> 0 c ( b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ b^{159, 7}_0 ∧ p_1113) -> (-b^{159, 8}_2 ∧ -b^{159, 8}_1 ∧ -b^{159, 8}_0) c in CNF: c -b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ -p_1113 ∨ -b^{159, 8}_2 c -b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ -p_1113 ∨ -b^{159, 8}_1 c -b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ -p_1113 ∨ -b^{159, 8}_0 c in DIMACS: -21095 21096 -21097 -1113 -21098 0 -21095 21096 -21097 -1113 -21099 0 -21095 21096 -21097 -1113 -21100 0 c 0+1 --> 1 c (-b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ -b^{159, 7}_0 ∧ p_1113) -> (-b^{159, 8}_2 ∧ -b^{159, 8}_1 ∧ b^{159, 8}_0) c in CNF: c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ -p_1113 ∨ -b^{159, 8}_2 c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ -p_1113 ∨ -b^{159, 8}_1 c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ -p_1113 ∨ b^{159, 8}_0 c in DIMACS: 21095 21096 21097 -1113 -21098 0 21095 21096 21097 -1113 -21099 0 21095 21096 21097 -1113 21100 0 c 1+1 --> 2 c (-b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ b^{159, 7}_0 ∧ p_1113) -> (-b^{159, 8}_2 ∧ b^{159, 8}_1 ∧ -b^{159, 8}_0) c in CNF: c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ -p_1113 ∨ -b^{159, 8}_2 c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ -p_1113 ∨ b^{159, 8}_1 c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ -p_1113 ∨ -b^{159, 8}_0 c in DIMACS: 21095 21096 -21097 -1113 -21098 0 21095 21096 -21097 -1113 21099 0 21095 21096 -21097 -1113 -21100 0 c 2+1 --> break c (-b^{159, 7}_2 ∧ b^{159, 7}_1 ∧ -b^{159, 7}_0 ∧ p_1113) -> break c in CNF: c b^{159, 7}_2 ∨ -b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ -p_1113 ∨ break c in DIMACS: 21095 -21096 21097 -1113 1162 0 c 2-1 --> 1 c (-b^{159, 7}_2 ∧ b^{159, 7}_1 ∧ -b^{159, 7}_0 ∧ -p_1113) -> (-b^{159, 8}_2 ∧ -b^{159, 8}_1 ∧ b^{159, 8}_0) c in CNF: c b^{159, 7}_2 ∨ -b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ p_1113 ∨ -b^{159, 8}_2 c b^{159, 7}_2 ∨ -b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ p_1113 ∨ -b^{159, 8}_1 c b^{159, 7}_2 ∨ -b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ p_1113 ∨ b^{159, 8}_0 c in DIMACS: 21095 -21096 21097 1113 -21098 0 21095 -21096 21097 1113 -21099 0 21095 -21096 21097 1113 21100 0 c 1-1 --> 0 c (-b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ b^{159, 7}_0 ∧ -p_1113) -> (-b^{159, 8}_2 ∧ -b^{159, 8}_1 ∧ -b^{159, 8}_0) c in CNF: c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ p_1113 ∨ -b^{159, 8}_2 c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ p_1113 ∨ -b^{159, 8}_1 c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ p_1113 ∨ -b^{159, 8}_0 c in DIMACS: 21095 21096 -21097 1113 -21098 0 21095 21096 -21097 1113 -21099 0 21095 21096 -21097 1113 -21100 0 c 0-1 --> -1 c (-b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ -b^{159, 7}_0 ∧ -p_1113) -> ( b^{159, 8}_2 ∧ -b^{159, 8}_1 ∧ b^{159, 8}_0) c in CNF: c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ p_1113 ∨ b^{159, 8}_2 c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ p_1113 ∨ -b^{159, 8}_1 c b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ p_1113 ∨ b^{159, 8}_0 c in DIMACS: 21095 21096 21097 1113 21098 0 21095 21096 21097 1113 -21099 0 21095 21096 21097 1113 21100 0 c -1-1 --> -2 c ( b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ b^{159, 7}_0 ∧ -p_1113) -> ( b^{159, 8}_2 ∧ b^{159, 8}_1 ∧ -b^{159, 8}_0) c in CNF: c -b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ p_1113 ∨ b^{159, 8}_2 c -b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ p_1113 ∨ b^{159, 8}_1 c -b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ p_1113 ∨ -b^{159, 8}_0 c in DIMACS: -21095 21096 -21097 1113 21098 0 -21095 21096 -21097 1113 21099 0 -21095 21096 -21097 1113 -21100 0 c -2-1 --> break c ( b^{159, 7}_2 ∧ b^{159, 7}_1 ∧ -b^{159, 7}_0 ∧ -p_1113) -> break c in CNF: c -b^{159, 7}_2 ∨ -b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ p_1113 ∨ break c in DIMACS: -21095 -21096 21097 1113 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{159, 7}_2 ∧ -b^{159, 7}_1 ∧ -b^{159, 7}_0 ∧ true) c in CNF: c -b^{159, 7}_2 ∨ b^{159, 7}_1 ∨ b^{159, 7}_0 ∨ false c in DIMACS: -21095 21096 21097 0 c 3 does not represent an automaton state. c -(-b^{159, 7}_2 ∧ b^{159, 7}_1 ∧ b^{159, 7}_0 ∧ true) c in CNF: c b^{159, 7}_2 ∨ -b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ false c in DIMACS: 21095 -21096 -21097 0 c -3 does not represent an automaton state. c -( b^{159, 7}_2 ∧ b^{159, 7}_1 ∧ b^{159, 7}_0 ∧ true) c in CNF: c -b^{159, 7}_2 ∨ -b^{159, 7}_1 ∨ -b^{159, 7}_0 ∨ false c in DIMACS: -21095 -21096 -21097 0 c INIT for k = 160 c -b^{160, 1}_2 c -b^{160, 1}_1 c -b^{160, 1}_0 c in DIMACS: -21101 0 -21102 0 -21103 0 c Transitions for k = 160 c i = 1 c -2+1 --> -1 c ( b^{160, 1}_2 ∧ b^{160, 1}_1 ∧ -b^{160, 1}_0 ∧ p_160) -> ( b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ b^{160, 2}_0) c in CNF: c -b^{160, 1}_2 ∨ -b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ -p_160 ∨ b^{160, 2}_2 c -b^{160, 1}_2 ∨ -b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ -p_160 ∨ -b^{160, 2}_1 c -b^{160, 1}_2 ∨ -b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ -p_160 ∨ b^{160, 2}_0 c in DIMACS: -21101 -21102 21103 -160 21104 0 -21101 -21102 21103 -160 -21105 0 -21101 -21102 21103 -160 21106 0 c -1+1 --> 0 c ( b^{160, 1}_2 ∧ -b^{160, 1}_1 ∧ b^{160, 1}_0 ∧ p_160) -> (-b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ -b^{160, 2}_0) c in CNF: c -b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ -p_160 ∨ -b^{160, 2}_2 c -b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ -p_160 ∨ -b^{160, 2}_1 c -b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ -p_160 ∨ -b^{160, 2}_0 c in DIMACS: -21101 21102 -21103 -160 -21104 0 -21101 21102 -21103 -160 -21105 0 -21101 21102 -21103 -160 -21106 0 c 0+1 --> 1 c (-b^{160, 1}_2 ∧ -b^{160, 1}_1 ∧ -b^{160, 1}_0 ∧ p_160) -> (-b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ b^{160, 2}_0) c in CNF: c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ -p_160 ∨ -b^{160, 2}_2 c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ -p_160 ∨ -b^{160, 2}_1 c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ -p_160 ∨ b^{160, 2}_0 c in DIMACS: 21101 21102 21103 -160 -21104 0 21101 21102 21103 -160 -21105 0 21101 21102 21103 -160 21106 0 c 1+1 --> 2 c (-b^{160, 1}_2 ∧ -b^{160, 1}_1 ∧ b^{160, 1}_0 ∧ p_160) -> (-b^{160, 2}_2 ∧ b^{160, 2}_1 ∧ -b^{160, 2}_0) c in CNF: c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ -p_160 ∨ -b^{160, 2}_2 c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ -p_160 ∨ b^{160, 2}_1 c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ -p_160 ∨ -b^{160, 2}_0 c in DIMACS: 21101 21102 -21103 -160 -21104 0 21101 21102 -21103 -160 21105 0 21101 21102 -21103 -160 -21106 0 c 2+1 --> break c (-b^{160, 1}_2 ∧ b^{160, 1}_1 ∧ -b^{160, 1}_0 ∧ p_160) -> break c in CNF: c b^{160, 1}_2 ∨ -b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ -p_160 ∨ break c in DIMACS: 21101 -21102 21103 -160 1162 0 c 2-1 --> 1 c (-b^{160, 1}_2 ∧ b^{160, 1}_1 ∧ -b^{160, 1}_0 ∧ -p_160) -> (-b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ b^{160, 2}_0) c in CNF: c b^{160, 1}_2 ∨ -b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ p_160 ∨ -b^{160, 2}_2 c b^{160, 1}_2 ∨ -b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ p_160 ∨ -b^{160, 2}_1 c b^{160, 1}_2 ∨ -b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ p_160 ∨ b^{160, 2}_0 c in DIMACS: 21101 -21102 21103 160 -21104 0 21101 -21102 21103 160 -21105 0 21101 -21102 21103 160 21106 0 c 1-1 --> 0 c (-b^{160, 1}_2 ∧ -b^{160, 1}_1 ∧ b^{160, 1}_0 ∧ -p_160) -> (-b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ -b^{160, 2}_0) c in CNF: c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ p_160 ∨ -b^{160, 2}_2 c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ p_160 ∨ -b^{160, 2}_1 c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ p_160 ∨ -b^{160, 2}_0 c in DIMACS: 21101 21102 -21103 160 -21104 0 21101 21102 -21103 160 -21105 0 21101 21102 -21103 160 -21106 0 c 0-1 --> -1 c (-b^{160, 1}_2 ∧ -b^{160, 1}_1 ∧ -b^{160, 1}_0 ∧ -p_160) -> ( b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ b^{160, 2}_0) c in CNF: c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ p_160 ∨ b^{160, 2}_2 c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ p_160 ∨ -b^{160, 2}_1 c b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ p_160 ∨ b^{160, 2}_0 c in DIMACS: 21101 21102 21103 160 21104 0 21101 21102 21103 160 -21105 0 21101 21102 21103 160 21106 0 c -1-1 --> -2 c ( b^{160, 1}_2 ∧ -b^{160, 1}_1 ∧ b^{160, 1}_0 ∧ -p_160) -> ( b^{160, 2}_2 ∧ b^{160, 2}_1 ∧ -b^{160, 2}_0) c in CNF: c -b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ p_160 ∨ b^{160, 2}_2 c -b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ p_160 ∨ b^{160, 2}_1 c -b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ p_160 ∨ -b^{160, 2}_0 c in DIMACS: -21101 21102 -21103 160 21104 0 -21101 21102 -21103 160 21105 0 -21101 21102 -21103 160 -21106 0 c -2-1 --> break c ( b^{160, 1}_2 ∧ b^{160, 1}_1 ∧ -b^{160, 1}_0 ∧ -p_160) -> break c in CNF: c -b^{160, 1}_2 ∨ -b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ p_160 ∨ break c in DIMACS: -21101 -21102 21103 160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{160, 1}_2 ∧ -b^{160, 1}_1 ∧ -b^{160, 1}_0 ∧ true) c in CNF: c -b^{160, 1}_2 ∨ b^{160, 1}_1 ∨ b^{160, 1}_0 ∨ false c in DIMACS: -21101 21102 21103 0 c 3 does not represent an automaton state. c -(-b^{160, 1}_2 ∧ b^{160, 1}_1 ∧ b^{160, 1}_0 ∧ true) c in CNF: c b^{160, 1}_2 ∨ -b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ false c in DIMACS: 21101 -21102 -21103 0 c -3 does not represent an automaton state. c -( b^{160, 1}_2 ∧ b^{160, 1}_1 ∧ b^{160, 1}_0 ∧ true) c in CNF: c -b^{160, 1}_2 ∨ -b^{160, 1}_1 ∨ -b^{160, 1}_0 ∨ false c in DIMACS: -21101 -21102 -21103 0 c i = 2 c -2+1 --> -1 c ( b^{160, 2}_2 ∧ b^{160, 2}_1 ∧ -b^{160, 2}_0 ∧ p_320) -> ( b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ b^{160, 3}_0) c in CNF: c -b^{160, 2}_2 ∨ -b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ -p_320 ∨ b^{160, 3}_2 c -b^{160, 2}_2 ∨ -b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ -p_320 ∨ -b^{160, 3}_1 c -b^{160, 2}_2 ∨ -b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ -p_320 ∨ b^{160, 3}_0 c in DIMACS: -21104 -21105 21106 -320 21107 0 -21104 -21105 21106 -320 -21108 0 -21104 -21105 21106 -320 21109 0 c -1+1 --> 0 c ( b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ b^{160, 2}_0 ∧ p_320) -> (-b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ -b^{160, 3}_0) c in CNF: c -b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ -p_320 ∨ -b^{160, 3}_2 c -b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ -p_320 ∨ -b^{160, 3}_1 c -b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ -p_320 ∨ -b^{160, 3}_0 c in DIMACS: -21104 21105 -21106 -320 -21107 0 -21104 21105 -21106 -320 -21108 0 -21104 21105 -21106 -320 -21109 0 c 0+1 --> 1 c (-b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ -b^{160, 2}_0 ∧ p_320) -> (-b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ b^{160, 3}_0) c in CNF: c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ -p_320 ∨ -b^{160, 3}_2 c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ -p_320 ∨ -b^{160, 3}_1 c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ -p_320 ∨ b^{160, 3}_0 c in DIMACS: 21104 21105 21106 -320 -21107 0 21104 21105 21106 -320 -21108 0 21104 21105 21106 -320 21109 0 c 1+1 --> 2 c (-b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ b^{160, 2}_0 ∧ p_320) -> (-b^{160, 3}_2 ∧ b^{160, 3}_1 ∧ -b^{160, 3}_0) c in CNF: c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ -p_320 ∨ -b^{160, 3}_2 c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ -p_320 ∨ b^{160, 3}_1 c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ -p_320 ∨ -b^{160, 3}_0 c in DIMACS: 21104 21105 -21106 -320 -21107 0 21104 21105 -21106 -320 21108 0 21104 21105 -21106 -320 -21109 0 c 2+1 --> break c (-b^{160, 2}_2 ∧ b^{160, 2}_1 ∧ -b^{160, 2}_0 ∧ p_320) -> break c in CNF: c b^{160, 2}_2 ∨ -b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ -p_320 ∨ break c in DIMACS: 21104 -21105 21106 -320 1162 0 c 2-1 --> 1 c (-b^{160, 2}_2 ∧ b^{160, 2}_1 ∧ -b^{160, 2}_0 ∧ -p_320) -> (-b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ b^{160, 3}_0) c in CNF: c b^{160, 2}_2 ∨ -b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ p_320 ∨ -b^{160, 3}_2 c b^{160, 2}_2 ∨ -b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ p_320 ∨ -b^{160, 3}_1 c b^{160, 2}_2 ∨ -b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ p_320 ∨ b^{160, 3}_0 c in DIMACS: 21104 -21105 21106 320 -21107 0 21104 -21105 21106 320 -21108 0 21104 -21105 21106 320 21109 0 c 1-1 --> 0 c (-b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ b^{160, 2}_0 ∧ -p_320) -> (-b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ -b^{160, 3}_0) c in CNF: c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ p_320 ∨ -b^{160, 3}_2 c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ p_320 ∨ -b^{160, 3}_1 c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ p_320 ∨ -b^{160, 3}_0 c in DIMACS: 21104 21105 -21106 320 -21107 0 21104 21105 -21106 320 -21108 0 21104 21105 -21106 320 -21109 0 c 0-1 --> -1 c (-b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ -b^{160, 2}_0 ∧ -p_320) -> ( b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ b^{160, 3}_0) c in CNF: c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ p_320 ∨ b^{160, 3}_2 c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ p_320 ∨ -b^{160, 3}_1 c b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ p_320 ∨ b^{160, 3}_0 c in DIMACS: 21104 21105 21106 320 21107 0 21104 21105 21106 320 -21108 0 21104 21105 21106 320 21109 0 c -1-1 --> -2 c ( b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ b^{160, 2}_0 ∧ -p_320) -> ( b^{160, 3}_2 ∧ b^{160, 3}_1 ∧ -b^{160, 3}_0) c in CNF: c -b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ p_320 ∨ b^{160, 3}_2 c -b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ p_320 ∨ b^{160, 3}_1 c -b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ p_320 ∨ -b^{160, 3}_0 c in DIMACS: -21104 21105 -21106 320 21107 0 -21104 21105 -21106 320 21108 0 -21104 21105 -21106 320 -21109 0 c -2-1 --> break c ( b^{160, 2}_2 ∧ b^{160, 2}_1 ∧ -b^{160, 2}_0 ∧ -p_320) -> break c in CNF: c -b^{160, 2}_2 ∨ -b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ p_320 ∨ break c in DIMACS: -21104 -21105 21106 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{160, 2}_2 ∧ -b^{160, 2}_1 ∧ -b^{160, 2}_0 ∧ true) c in CNF: c -b^{160, 2}_2 ∨ b^{160, 2}_1 ∨ b^{160, 2}_0 ∨ false c in DIMACS: -21104 21105 21106 0 c 3 does not represent an automaton state. c -(-b^{160, 2}_2 ∧ b^{160, 2}_1 ∧ b^{160, 2}_0 ∧ true) c in CNF: c b^{160, 2}_2 ∨ -b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ false c in DIMACS: 21104 -21105 -21106 0 c -3 does not represent an automaton state. c -( b^{160, 2}_2 ∧ b^{160, 2}_1 ∧ b^{160, 2}_0 ∧ true) c in CNF: c -b^{160, 2}_2 ∨ -b^{160, 2}_1 ∨ -b^{160, 2}_0 ∨ false c in DIMACS: -21104 -21105 -21106 0 c i = 3 c -2+1 --> -1 c ( b^{160, 3}_2 ∧ b^{160, 3}_1 ∧ -b^{160, 3}_0 ∧ p_480) -> ( b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ b^{160, 4}_0) c in CNF: c -b^{160, 3}_2 ∨ -b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ -p_480 ∨ b^{160, 4}_2 c -b^{160, 3}_2 ∨ -b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ -p_480 ∨ -b^{160, 4}_1 c -b^{160, 3}_2 ∨ -b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ -p_480 ∨ b^{160, 4}_0 c in DIMACS: -21107 -21108 21109 -480 21110 0 -21107 -21108 21109 -480 -21111 0 -21107 -21108 21109 -480 21112 0 c -1+1 --> 0 c ( b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ b^{160, 3}_0 ∧ p_480) -> (-b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ -b^{160, 4}_0) c in CNF: c -b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ -p_480 ∨ -b^{160, 4}_2 c -b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ -p_480 ∨ -b^{160, 4}_1 c -b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ -p_480 ∨ -b^{160, 4}_0 c in DIMACS: -21107 21108 -21109 -480 -21110 0 -21107 21108 -21109 -480 -21111 0 -21107 21108 -21109 -480 -21112 0 c 0+1 --> 1 c (-b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ -b^{160, 3}_0 ∧ p_480) -> (-b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ b^{160, 4}_0) c in CNF: c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ -p_480 ∨ -b^{160, 4}_2 c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ -p_480 ∨ -b^{160, 4}_1 c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ -p_480 ∨ b^{160, 4}_0 c in DIMACS: 21107 21108 21109 -480 -21110 0 21107 21108 21109 -480 -21111 0 21107 21108 21109 -480 21112 0 c 1+1 --> 2 c (-b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ b^{160, 3}_0 ∧ p_480) -> (-b^{160, 4}_2 ∧ b^{160, 4}_1 ∧ -b^{160, 4}_0) c in CNF: c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ -p_480 ∨ -b^{160, 4}_2 c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ -p_480 ∨ b^{160, 4}_1 c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ -p_480 ∨ -b^{160, 4}_0 c in DIMACS: 21107 21108 -21109 -480 -21110 0 21107 21108 -21109 -480 21111 0 21107 21108 -21109 -480 -21112 0 c 2+1 --> break c (-b^{160, 3}_2 ∧ b^{160, 3}_1 ∧ -b^{160, 3}_0 ∧ p_480) -> break c in CNF: c b^{160, 3}_2 ∨ -b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ -p_480 ∨ break c in DIMACS: 21107 -21108 21109 -480 1162 0 c 2-1 --> 1 c (-b^{160, 3}_2 ∧ b^{160, 3}_1 ∧ -b^{160, 3}_0 ∧ -p_480) -> (-b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ b^{160, 4}_0) c in CNF: c b^{160, 3}_2 ∨ -b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ p_480 ∨ -b^{160, 4}_2 c b^{160, 3}_2 ∨ -b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ p_480 ∨ -b^{160, 4}_1 c b^{160, 3}_2 ∨ -b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ p_480 ∨ b^{160, 4}_0 c in DIMACS: 21107 -21108 21109 480 -21110 0 21107 -21108 21109 480 -21111 0 21107 -21108 21109 480 21112 0 c 1-1 --> 0 c (-b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ b^{160, 3}_0 ∧ -p_480) -> (-b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ -b^{160, 4}_0) c in CNF: c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ p_480 ∨ -b^{160, 4}_2 c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ p_480 ∨ -b^{160, 4}_1 c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ p_480 ∨ -b^{160, 4}_0 c in DIMACS: 21107 21108 -21109 480 -21110 0 21107 21108 -21109 480 -21111 0 21107 21108 -21109 480 -21112 0 c 0-1 --> -1 c (-b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ -b^{160, 3}_0 ∧ -p_480) -> ( b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ b^{160, 4}_0) c in CNF: c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ p_480 ∨ b^{160, 4}_2 c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ p_480 ∨ -b^{160, 4}_1 c b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ p_480 ∨ b^{160, 4}_0 c in DIMACS: 21107 21108 21109 480 21110 0 21107 21108 21109 480 -21111 0 21107 21108 21109 480 21112 0 c -1-1 --> -2 c ( b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ b^{160, 3}_0 ∧ -p_480) -> ( b^{160, 4}_2 ∧ b^{160, 4}_1 ∧ -b^{160, 4}_0) c in CNF: c -b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ p_480 ∨ b^{160, 4}_2 c -b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ p_480 ∨ b^{160, 4}_1 c -b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ p_480 ∨ -b^{160, 4}_0 c in DIMACS: -21107 21108 -21109 480 21110 0 -21107 21108 -21109 480 21111 0 -21107 21108 -21109 480 -21112 0 c -2-1 --> break c ( b^{160, 3}_2 ∧ b^{160, 3}_1 ∧ -b^{160, 3}_0 ∧ -p_480) -> break c in CNF: c -b^{160, 3}_2 ∨ -b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ p_480 ∨ break c in DIMACS: -21107 -21108 21109 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{160, 3}_2 ∧ -b^{160, 3}_1 ∧ -b^{160, 3}_0 ∧ true) c in CNF: c -b^{160, 3}_2 ∨ b^{160, 3}_1 ∨ b^{160, 3}_0 ∨ false c in DIMACS: -21107 21108 21109 0 c 3 does not represent an automaton state. c -(-b^{160, 3}_2 ∧ b^{160, 3}_1 ∧ b^{160, 3}_0 ∧ true) c in CNF: c b^{160, 3}_2 ∨ -b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ false c in DIMACS: 21107 -21108 -21109 0 c -3 does not represent an automaton state. c -( b^{160, 3}_2 ∧ b^{160, 3}_1 ∧ b^{160, 3}_0 ∧ true) c in CNF: c -b^{160, 3}_2 ∨ -b^{160, 3}_1 ∨ -b^{160, 3}_0 ∨ false c in DIMACS: -21107 -21108 -21109 0 c i = 4 c -2+1 --> -1 c ( b^{160, 4}_2 ∧ b^{160, 4}_1 ∧ -b^{160, 4}_0 ∧ p_640) -> ( b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ b^{160, 5}_0) c in CNF: c -b^{160, 4}_2 ∨ -b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ -p_640 ∨ b^{160, 5}_2 c -b^{160, 4}_2 ∨ -b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ -p_640 ∨ -b^{160, 5}_1 c -b^{160, 4}_2 ∨ -b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ -p_640 ∨ b^{160, 5}_0 c in DIMACS: -21110 -21111 21112 -640 21113 0 -21110 -21111 21112 -640 -21114 0 -21110 -21111 21112 -640 21115 0 c -1+1 --> 0 c ( b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ b^{160, 4}_0 ∧ p_640) -> (-b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ -b^{160, 5}_0) c in CNF: c -b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ -p_640 ∨ -b^{160, 5}_2 c -b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ -p_640 ∨ -b^{160, 5}_1 c -b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ -p_640 ∨ -b^{160, 5}_0 c in DIMACS: -21110 21111 -21112 -640 -21113 0 -21110 21111 -21112 -640 -21114 0 -21110 21111 -21112 -640 -21115 0 c 0+1 --> 1 c (-b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ -b^{160, 4}_0 ∧ p_640) -> (-b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ b^{160, 5}_0) c in CNF: c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ -p_640 ∨ -b^{160, 5}_2 c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ -p_640 ∨ -b^{160, 5}_1 c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ -p_640 ∨ b^{160, 5}_0 c in DIMACS: 21110 21111 21112 -640 -21113 0 21110 21111 21112 -640 -21114 0 21110 21111 21112 -640 21115 0 c 1+1 --> 2 c (-b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ b^{160, 4}_0 ∧ p_640) -> (-b^{160, 5}_2 ∧ b^{160, 5}_1 ∧ -b^{160, 5}_0) c in CNF: c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ -p_640 ∨ -b^{160, 5}_2 c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ -p_640 ∨ b^{160, 5}_1 c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ -p_640 ∨ -b^{160, 5}_0 c in DIMACS: 21110 21111 -21112 -640 -21113 0 21110 21111 -21112 -640 21114 0 21110 21111 -21112 -640 -21115 0 c 2+1 --> break c (-b^{160, 4}_2 ∧ b^{160, 4}_1 ∧ -b^{160, 4}_0 ∧ p_640) -> break c in CNF: c b^{160, 4}_2 ∨ -b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ -p_640 ∨ break c in DIMACS: 21110 -21111 21112 -640 1162 0 c 2-1 --> 1 c (-b^{160, 4}_2 ∧ b^{160, 4}_1 ∧ -b^{160, 4}_0 ∧ -p_640) -> (-b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ b^{160, 5}_0) c in CNF: c b^{160, 4}_2 ∨ -b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ p_640 ∨ -b^{160, 5}_2 c b^{160, 4}_2 ∨ -b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ p_640 ∨ -b^{160, 5}_1 c b^{160, 4}_2 ∨ -b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ p_640 ∨ b^{160, 5}_0 c in DIMACS: 21110 -21111 21112 640 -21113 0 21110 -21111 21112 640 -21114 0 21110 -21111 21112 640 21115 0 c 1-1 --> 0 c (-b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ b^{160, 4}_0 ∧ -p_640) -> (-b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ -b^{160, 5}_0) c in CNF: c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ p_640 ∨ -b^{160, 5}_2 c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ p_640 ∨ -b^{160, 5}_1 c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ p_640 ∨ -b^{160, 5}_0 c in DIMACS: 21110 21111 -21112 640 -21113 0 21110 21111 -21112 640 -21114 0 21110 21111 -21112 640 -21115 0 c 0-1 --> -1 c (-b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ -b^{160, 4}_0 ∧ -p_640) -> ( b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ b^{160, 5}_0) c in CNF: c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ p_640 ∨ b^{160, 5}_2 c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ p_640 ∨ -b^{160, 5}_1 c b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ p_640 ∨ b^{160, 5}_0 c in DIMACS: 21110 21111 21112 640 21113 0 21110 21111 21112 640 -21114 0 21110 21111 21112 640 21115 0 c -1-1 --> -2 c ( b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ b^{160, 4}_0 ∧ -p_640) -> ( b^{160, 5}_2 ∧ b^{160, 5}_1 ∧ -b^{160, 5}_0) c in CNF: c -b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ p_640 ∨ b^{160, 5}_2 c -b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ p_640 ∨ b^{160, 5}_1 c -b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ p_640 ∨ -b^{160, 5}_0 c in DIMACS: -21110 21111 -21112 640 21113 0 -21110 21111 -21112 640 21114 0 -21110 21111 -21112 640 -21115 0 c -2-1 --> break c ( b^{160, 4}_2 ∧ b^{160, 4}_1 ∧ -b^{160, 4}_0 ∧ -p_640) -> break c in CNF: c -b^{160, 4}_2 ∨ -b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ p_640 ∨ break c in DIMACS: -21110 -21111 21112 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{160, 4}_2 ∧ -b^{160, 4}_1 ∧ -b^{160, 4}_0 ∧ true) c in CNF: c -b^{160, 4}_2 ∨ b^{160, 4}_1 ∨ b^{160, 4}_0 ∨ false c in DIMACS: -21110 21111 21112 0 c 3 does not represent an automaton state. c -(-b^{160, 4}_2 ∧ b^{160, 4}_1 ∧ b^{160, 4}_0 ∧ true) c in CNF: c b^{160, 4}_2 ∨ -b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ false c in DIMACS: 21110 -21111 -21112 0 c -3 does not represent an automaton state. c -( b^{160, 4}_2 ∧ b^{160, 4}_1 ∧ b^{160, 4}_0 ∧ true) c in CNF: c -b^{160, 4}_2 ∨ -b^{160, 4}_1 ∨ -b^{160, 4}_0 ∨ false c in DIMACS: -21110 -21111 -21112 0 c i = 5 c -2+1 --> -1 c ( b^{160, 5}_2 ∧ b^{160, 5}_1 ∧ -b^{160, 5}_0 ∧ p_800) -> ( b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ b^{160, 6}_0) c in CNF: c -b^{160, 5}_2 ∨ -b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ -p_800 ∨ b^{160, 6}_2 c -b^{160, 5}_2 ∨ -b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ -p_800 ∨ -b^{160, 6}_1 c -b^{160, 5}_2 ∨ -b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ -p_800 ∨ b^{160, 6}_0 c in DIMACS: -21113 -21114 21115 -800 21116 0 -21113 -21114 21115 -800 -21117 0 -21113 -21114 21115 -800 21118 0 c -1+1 --> 0 c ( b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ b^{160, 5}_0 ∧ p_800) -> (-b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ -b^{160, 6}_0) c in CNF: c -b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ -p_800 ∨ -b^{160, 6}_2 c -b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ -p_800 ∨ -b^{160, 6}_1 c -b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ -p_800 ∨ -b^{160, 6}_0 c in DIMACS: -21113 21114 -21115 -800 -21116 0 -21113 21114 -21115 -800 -21117 0 -21113 21114 -21115 -800 -21118 0 c 0+1 --> 1 c (-b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ -b^{160, 5}_0 ∧ p_800) -> (-b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ b^{160, 6}_0) c in CNF: c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ -p_800 ∨ -b^{160, 6}_2 c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ -p_800 ∨ -b^{160, 6}_1 c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ -p_800 ∨ b^{160, 6}_0 c in DIMACS: 21113 21114 21115 -800 -21116 0 21113 21114 21115 -800 -21117 0 21113 21114 21115 -800 21118 0 c 1+1 --> 2 c (-b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ b^{160, 5}_0 ∧ p_800) -> (-b^{160, 6}_2 ∧ b^{160, 6}_1 ∧ -b^{160, 6}_0) c in CNF: c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ -p_800 ∨ -b^{160, 6}_2 c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ -p_800 ∨ b^{160, 6}_1 c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ -p_800 ∨ -b^{160, 6}_0 c in DIMACS: 21113 21114 -21115 -800 -21116 0 21113 21114 -21115 -800 21117 0 21113 21114 -21115 -800 -21118 0 c 2+1 --> break c (-b^{160, 5}_2 ∧ b^{160, 5}_1 ∧ -b^{160, 5}_0 ∧ p_800) -> break c in CNF: c b^{160, 5}_2 ∨ -b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ -p_800 ∨ break c in DIMACS: 21113 -21114 21115 -800 1162 0 c 2-1 --> 1 c (-b^{160, 5}_2 ∧ b^{160, 5}_1 ∧ -b^{160, 5}_0 ∧ -p_800) -> (-b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ b^{160, 6}_0) c in CNF: c b^{160, 5}_2 ∨ -b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ p_800 ∨ -b^{160, 6}_2 c b^{160, 5}_2 ∨ -b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ p_800 ∨ -b^{160, 6}_1 c b^{160, 5}_2 ∨ -b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ p_800 ∨ b^{160, 6}_0 c in DIMACS: 21113 -21114 21115 800 -21116 0 21113 -21114 21115 800 -21117 0 21113 -21114 21115 800 21118 0 c 1-1 --> 0 c (-b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ b^{160, 5}_0 ∧ -p_800) -> (-b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ -b^{160, 6}_0) c in CNF: c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ p_800 ∨ -b^{160, 6}_2 c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ p_800 ∨ -b^{160, 6}_1 c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ p_800 ∨ -b^{160, 6}_0 c in DIMACS: 21113 21114 -21115 800 -21116 0 21113 21114 -21115 800 -21117 0 21113 21114 -21115 800 -21118 0 c 0-1 --> -1 c (-b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ -b^{160, 5}_0 ∧ -p_800) -> ( b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ b^{160, 6}_0) c in CNF: c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ p_800 ∨ b^{160, 6}_2 c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ p_800 ∨ -b^{160, 6}_1 c b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ p_800 ∨ b^{160, 6}_0 c in DIMACS: 21113 21114 21115 800 21116 0 21113 21114 21115 800 -21117 0 21113 21114 21115 800 21118 0 c -1-1 --> -2 c ( b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ b^{160, 5}_0 ∧ -p_800) -> ( b^{160, 6}_2 ∧ b^{160, 6}_1 ∧ -b^{160, 6}_0) c in CNF: c -b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ p_800 ∨ b^{160, 6}_2 c -b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ p_800 ∨ b^{160, 6}_1 c -b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ p_800 ∨ -b^{160, 6}_0 c in DIMACS: -21113 21114 -21115 800 21116 0 -21113 21114 -21115 800 21117 0 -21113 21114 -21115 800 -21118 0 c -2-1 --> break c ( b^{160, 5}_2 ∧ b^{160, 5}_1 ∧ -b^{160, 5}_0 ∧ -p_800) -> break c in CNF: c -b^{160, 5}_2 ∨ -b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ p_800 ∨ break c in DIMACS: -21113 -21114 21115 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{160, 5}_2 ∧ -b^{160, 5}_1 ∧ -b^{160, 5}_0 ∧ true) c in CNF: c -b^{160, 5}_2 ∨ b^{160, 5}_1 ∨ b^{160, 5}_0 ∨ false c in DIMACS: -21113 21114 21115 0 c 3 does not represent an automaton state. c -(-b^{160, 5}_2 ∧ b^{160, 5}_1 ∧ b^{160, 5}_0 ∧ true) c in CNF: c b^{160, 5}_2 ∨ -b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ false c in DIMACS: 21113 -21114 -21115 0 c -3 does not represent an automaton state. c -( b^{160, 5}_2 ∧ b^{160, 5}_1 ∧ b^{160, 5}_0 ∧ true) c in CNF: c -b^{160, 5}_2 ∨ -b^{160, 5}_1 ∨ -b^{160, 5}_0 ∨ false c in DIMACS: -21113 -21114 -21115 0 c i = 6 c -2+1 --> -1 c ( b^{160, 6}_2 ∧ b^{160, 6}_1 ∧ -b^{160, 6}_0 ∧ p_960) -> ( b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ b^{160, 7}_0) c in CNF: c -b^{160, 6}_2 ∨ -b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ -p_960 ∨ b^{160, 7}_2 c -b^{160, 6}_2 ∨ -b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ -p_960 ∨ -b^{160, 7}_1 c -b^{160, 6}_2 ∨ -b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ -p_960 ∨ b^{160, 7}_0 c in DIMACS: -21116 -21117 21118 -960 21119 0 -21116 -21117 21118 -960 -21120 0 -21116 -21117 21118 -960 21121 0 c -1+1 --> 0 c ( b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ b^{160, 6}_0 ∧ p_960) -> (-b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ -b^{160, 7}_0) c in CNF: c -b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ -p_960 ∨ -b^{160, 7}_2 c -b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ -p_960 ∨ -b^{160, 7}_1 c -b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ -p_960 ∨ -b^{160, 7}_0 c in DIMACS: -21116 21117 -21118 -960 -21119 0 -21116 21117 -21118 -960 -21120 0 -21116 21117 -21118 -960 -21121 0 c 0+1 --> 1 c (-b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ -b^{160, 6}_0 ∧ p_960) -> (-b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ b^{160, 7}_0) c in CNF: c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ -p_960 ∨ -b^{160, 7}_2 c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ -p_960 ∨ -b^{160, 7}_1 c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ -p_960 ∨ b^{160, 7}_0 c in DIMACS: 21116 21117 21118 -960 -21119 0 21116 21117 21118 -960 -21120 0 21116 21117 21118 -960 21121 0 c 1+1 --> 2 c (-b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ b^{160, 6}_0 ∧ p_960) -> (-b^{160, 7}_2 ∧ b^{160, 7}_1 ∧ -b^{160, 7}_0) c in CNF: c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ -p_960 ∨ -b^{160, 7}_2 c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ -p_960 ∨ b^{160, 7}_1 c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ -p_960 ∨ -b^{160, 7}_0 c in DIMACS: 21116 21117 -21118 -960 -21119 0 21116 21117 -21118 -960 21120 0 21116 21117 -21118 -960 -21121 0 c 2+1 --> break c (-b^{160, 6}_2 ∧ b^{160, 6}_1 ∧ -b^{160, 6}_0 ∧ p_960) -> break c in CNF: c b^{160, 6}_2 ∨ -b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ -p_960 ∨ break c in DIMACS: 21116 -21117 21118 -960 1162 0 c 2-1 --> 1 c (-b^{160, 6}_2 ∧ b^{160, 6}_1 ∧ -b^{160, 6}_0 ∧ -p_960) -> (-b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ b^{160, 7}_0) c in CNF: c b^{160, 6}_2 ∨ -b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ p_960 ∨ -b^{160, 7}_2 c b^{160, 6}_2 ∨ -b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ p_960 ∨ -b^{160, 7}_1 c b^{160, 6}_2 ∨ -b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ p_960 ∨ b^{160, 7}_0 c in DIMACS: 21116 -21117 21118 960 -21119 0 21116 -21117 21118 960 -21120 0 21116 -21117 21118 960 21121 0 c 1-1 --> 0 c (-b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ b^{160, 6}_0 ∧ -p_960) -> (-b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ -b^{160, 7}_0) c in CNF: c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ p_960 ∨ -b^{160, 7}_2 c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ p_960 ∨ -b^{160, 7}_1 c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ p_960 ∨ -b^{160, 7}_0 c in DIMACS: 21116 21117 -21118 960 -21119 0 21116 21117 -21118 960 -21120 0 21116 21117 -21118 960 -21121 0 c 0-1 --> -1 c (-b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ -b^{160, 6}_0 ∧ -p_960) -> ( b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ b^{160, 7}_0) c in CNF: c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ p_960 ∨ b^{160, 7}_2 c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ p_960 ∨ -b^{160, 7}_1 c b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ p_960 ∨ b^{160, 7}_0 c in DIMACS: 21116 21117 21118 960 21119 0 21116 21117 21118 960 -21120 0 21116 21117 21118 960 21121 0 c -1-1 --> -2 c ( b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ b^{160, 6}_0 ∧ -p_960) -> ( b^{160, 7}_2 ∧ b^{160, 7}_1 ∧ -b^{160, 7}_0) c in CNF: c -b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ p_960 ∨ b^{160, 7}_2 c -b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ p_960 ∨ b^{160, 7}_1 c -b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ p_960 ∨ -b^{160, 7}_0 c in DIMACS: -21116 21117 -21118 960 21119 0 -21116 21117 -21118 960 21120 0 -21116 21117 -21118 960 -21121 0 c -2-1 --> break c ( b^{160, 6}_2 ∧ b^{160, 6}_1 ∧ -b^{160, 6}_0 ∧ -p_960) -> break c in CNF: c -b^{160, 6}_2 ∨ -b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ p_960 ∨ break c in DIMACS: -21116 -21117 21118 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{160, 6}_2 ∧ -b^{160, 6}_1 ∧ -b^{160, 6}_0 ∧ true) c in CNF: c -b^{160, 6}_2 ∨ b^{160, 6}_1 ∨ b^{160, 6}_0 ∨ false c in DIMACS: -21116 21117 21118 0 c 3 does not represent an automaton state. c -(-b^{160, 6}_2 ∧ b^{160, 6}_1 ∧ b^{160, 6}_0 ∧ true) c in CNF: c b^{160, 6}_2 ∨ -b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ false c in DIMACS: 21116 -21117 -21118 0 c -3 does not represent an automaton state. c -( b^{160, 6}_2 ∧ b^{160, 6}_1 ∧ b^{160, 6}_0 ∧ true) c in CNF: c -b^{160, 6}_2 ∨ -b^{160, 6}_1 ∨ -b^{160, 6}_0 ∨ false c in DIMACS: -21116 -21117 -21118 0 c i = 7 c -2+1 --> -1 c ( b^{160, 7}_2 ∧ b^{160, 7}_1 ∧ -b^{160, 7}_0 ∧ p_1120) -> ( b^{160, 8}_2 ∧ -b^{160, 8}_1 ∧ b^{160, 8}_0) c in CNF: c -b^{160, 7}_2 ∨ -b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ -p_1120 ∨ b^{160, 8}_2 c -b^{160, 7}_2 ∨ -b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ -p_1120 ∨ -b^{160, 8}_1 c -b^{160, 7}_2 ∨ -b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ -p_1120 ∨ b^{160, 8}_0 c in DIMACS: -21119 -21120 21121 -1120 21122 0 -21119 -21120 21121 -1120 -21123 0 -21119 -21120 21121 -1120 21124 0 c -1+1 --> 0 c ( b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ b^{160, 7}_0 ∧ p_1120) -> (-b^{160, 8}_2 ∧ -b^{160, 8}_1 ∧ -b^{160, 8}_0) c in CNF: c -b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ -p_1120 ∨ -b^{160, 8}_2 c -b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ -p_1120 ∨ -b^{160, 8}_1 c -b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ -p_1120 ∨ -b^{160, 8}_0 c in DIMACS: -21119 21120 -21121 -1120 -21122 0 -21119 21120 -21121 -1120 -21123 0 -21119 21120 -21121 -1120 -21124 0 c 0+1 --> 1 c (-b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ -b^{160, 7}_0 ∧ p_1120) -> (-b^{160, 8}_2 ∧ -b^{160, 8}_1 ∧ b^{160, 8}_0) c in CNF: c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ -p_1120 ∨ -b^{160, 8}_2 c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ -p_1120 ∨ -b^{160, 8}_1 c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ -p_1120 ∨ b^{160, 8}_0 c in DIMACS: 21119 21120 21121 -1120 -21122 0 21119 21120 21121 -1120 -21123 0 21119 21120 21121 -1120 21124 0 c 1+1 --> 2 c (-b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ b^{160, 7}_0 ∧ p_1120) -> (-b^{160, 8}_2 ∧ b^{160, 8}_1 ∧ -b^{160, 8}_0) c in CNF: c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ -p_1120 ∨ -b^{160, 8}_2 c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ -p_1120 ∨ b^{160, 8}_1 c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ -p_1120 ∨ -b^{160, 8}_0 c in DIMACS: 21119 21120 -21121 -1120 -21122 0 21119 21120 -21121 -1120 21123 0 21119 21120 -21121 -1120 -21124 0 c 2+1 --> break c (-b^{160, 7}_2 ∧ b^{160, 7}_1 ∧ -b^{160, 7}_0 ∧ p_1120) -> break c in CNF: c b^{160, 7}_2 ∨ -b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ -p_1120 ∨ break c in DIMACS: 21119 -21120 21121 -1120 1162 0 c 2-1 --> 1 c (-b^{160, 7}_2 ∧ b^{160, 7}_1 ∧ -b^{160, 7}_0 ∧ -p_1120) -> (-b^{160, 8}_2 ∧ -b^{160, 8}_1 ∧ b^{160, 8}_0) c in CNF: c b^{160, 7}_2 ∨ -b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ p_1120 ∨ -b^{160, 8}_2 c b^{160, 7}_2 ∨ -b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ p_1120 ∨ -b^{160, 8}_1 c b^{160, 7}_2 ∨ -b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ p_1120 ∨ b^{160, 8}_0 c in DIMACS: 21119 -21120 21121 1120 -21122 0 21119 -21120 21121 1120 -21123 0 21119 -21120 21121 1120 21124 0 c 1-1 --> 0 c (-b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ b^{160, 7}_0 ∧ -p_1120) -> (-b^{160, 8}_2 ∧ -b^{160, 8}_1 ∧ -b^{160, 8}_0) c in CNF: c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ p_1120 ∨ -b^{160, 8}_2 c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ p_1120 ∨ -b^{160, 8}_1 c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ p_1120 ∨ -b^{160, 8}_0 c in DIMACS: 21119 21120 -21121 1120 -21122 0 21119 21120 -21121 1120 -21123 0 21119 21120 -21121 1120 -21124 0 c 0-1 --> -1 c (-b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ -b^{160, 7}_0 ∧ -p_1120) -> ( b^{160, 8}_2 ∧ -b^{160, 8}_1 ∧ b^{160, 8}_0) c in CNF: c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ p_1120 ∨ b^{160, 8}_2 c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ p_1120 ∨ -b^{160, 8}_1 c b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ p_1120 ∨ b^{160, 8}_0 c in DIMACS: 21119 21120 21121 1120 21122 0 21119 21120 21121 1120 -21123 0 21119 21120 21121 1120 21124 0 c -1-1 --> -2 c ( b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ b^{160, 7}_0 ∧ -p_1120) -> ( b^{160, 8}_2 ∧ b^{160, 8}_1 ∧ -b^{160, 8}_0) c in CNF: c -b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ p_1120 ∨ b^{160, 8}_2 c -b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ p_1120 ∨ b^{160, 8}_1 c -b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ p_1120 ∨ -b^{160, 8}_0 c in DIMACS: -21119 21120 -21121 1120 21122 0 -21119 21120 -21121 1120 21123 0 -21119 21120 -21121 1120 -21124 0 c -2-1 --> break c ( b^{160, 7}_2 ∧ b^{160, 7}_1 ∧ -b^{160, 7}_0 ∧ -p_1120) -> break c in CNF: c -b^{160, 7}_2 ∨ -b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ p_1120 ∨ break c in DIMACS: -21119 -21120 21121 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{160, 7}_2 ∧ -b^{160, 7}_1 ∧ -b^{160, 7}_0 ∧ true) c in CNF: c -b^{160, 7}_2 ∨ b^{160, 7}_1 ∨ b^{160, 7}_0 ∨ false c in DIMACS: -21119 21120 21121 0 c 3 does not represent an automaton state. c -(-b^{160, 7}_2 ∧ b^{160, 7}_1 ∧ b^{160, 7}_0 ∧ true) c in CNF: c b^{160, 7}_2 ∨ -b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ false c in DIMACS: 21119 -21120 -21121 0 c -3 does not represent an automaton state. c -( b^{160, 7}_2 ∧ b^{160, 7}_1 ∧ b^{160, 7}_0 ∧ true) c in CNF: c -b^{160, 7}_2 ∨ -b^{160, 7}_1 ∨ -b^{160, 7}_0 ∨ false c in DIMACS: -21119 -21120 -21121 0 c INIT for k = 161 c -b^{161, 1}_2 c -b^{161, 1}_1 c -b^{161, 1}_0 c in DIMACS: -21125 0 -21126 0 -21127 0 c Transitions for k = 161 c i = 1 c -2+1 --> -1 c ( b^{161, 1}_2 ∧ b^{161, 1}_1 ∧ -b^{161, 1}_0 ∧ p_161) -> ( b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ b^{161, 2}_0) c in CNF: c -b^{161, 1}_2 ∨ -b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ -p_161 ∨ b^{161, 2}_2 c -b^{161, 1}_2 ∨ -b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ -p_161 ∨ -b^{161, 2}_1 c -b^{161, 1}_2 ∨ -b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ -p_161 ∨ b^{161, 2}_0 c in DIMACS: -21125 -21126 21127 -161 21128 0 -21125 -21126 21127 -161 -21129 0 -21125 -21126 21127 -161 21130 0 c -1+1 --> 0 c ( b^{161, 1}_2 ∧ -b^{161, 1}_1 ∧ b^{161, 1}_0 ∧ p_161) -> (-b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ -b^{161, 2}_0) c in CNF: c -b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ -p_161 ∨ -b^{161, 2}_2 c -b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ -p_161 ∨ -b^{161, 2}_1 c -b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ -p_161 ∨ -b^{161, 2}_0 c in DIMACS: -21125 21126 -21127 -161 -21128 0 -21125 21126 -21127 -161 -21129 0 -21125 21126 -21127 -161 -21130 0 c 0+1 --> 1 c (-b^{161, 1}_2 ∧ -b^{161, 1}_1 ∧ -b^{161, 1}_0 ∧ p_161) -> (-b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ b^{161, 2}_0) c in CNF: c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ -p_161 ∨ -b^{161, 2}_2 c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ -p_161 ∨ -b^{161, 2}_1 c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ -p_161 ∨ b^{161, 2}_0 c in DIMACS: 21125 21126 21127 -161 -21128 0 21125 21126 21127 -161 -21129 0 21125 21126 21127 -161 21130 0 c 1+1 --> 2 c (-b^{161, 1}_2 ∧ -b^{161, 1}_1 ∧ b^{161, 1}_0 ∧ p_161) -> (-b^{161, 2}_2 ∧ b^{161, 2}_1 ∧ -b^{161, 2}_0) c in CNF: c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ -p_161 ∨ -b^{161, 2}_2 c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ -p_161 ∨ b^{161, 2}_1 c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ -p_161 ∨ -b^{161, 2}_0 c in DIMACS: 21125 21126 -21127 -161 -21128 0 21125 21126 -21127 -161 21129 0 21125 21126 -21127 -161 -21130 0 c 2+1 --> break c (-b^{161, 1}_2 ∧ b^{161, 1}_1 ∧ -b^{161, 1}_0 ∧ p_161) -> break c in CNF: c b^{161, 1}_2 ∨ -b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ -p_161 ∨ break c in DIMACS: 21125 -21126 21127 -161 1162 0 c 2-1 --> 1 c (-b^{161, 1}_2 ∧ b^{161, 1}_1 ∧ -b^{161, 1}_0 ∧ -p_161) -> (-b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ b^{161, 2}_0) c in CNF: c b^{161, 1}_2 ∨ -b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ p_161 ∨ -b^{161, 2}_2 c b^{161, 1}_2 ∨ -b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ p_161 ∨ -b^{161, 2}_1 c b^{161, 1}_2 ∨ -b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ p_161 ∨ b^{161, 2}_0 c in DIMACS: 21125 -21126 21127 161 -21128 0 21125 -21126 21127 161 -21129 0 21125 -21126 21127 161 21130 0 c 1-1 --> 0 c (-b^{161, 1}_2 ∧ -b^{161, 1}_1 ∧ b^{161, 1}_0 ∧ -p_161) -> (-b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ -b^{161, 2}_0) c in CNF: c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ p_161 ∨ -b^{161, 2}_2 c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ p_161 ∨ -b^{161, 2}_1 c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ p_161 ∨ -b^{161, 2}_0 c in DIMACS: 21125 21126 -21127 161 -21128 0 21125 21126 -21127 161 -21129 0 21125 21126 -21127 161 -21130 0 c 0-1 --> -1 c (-b^{161, 1}_2 ∧ -b^{161, 1}_1 ∧ -b^{161, 1}_0 ∧ -p_161) -> ( b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ b^{161, 2}_0) c in CNF: c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ p_161 ∨ b^{161, 2}_2 c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ p_161 ∨ -b^{161, 2}_1 c b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ p_161 ∨ b^{161, 2}_0 c in DIMACS: 21125 21126 21127 161 21128 0 21125 21126 21127 161 -21129 0 21125 21126 21127 161 21130 0 c -1-1 --> -2 c ( b^{161, 1}_2 ∧ -b^{161, 1}_1 ∧ b^{161, 1}_0 ∧ -p_161) -> ( b^{161, 2}_2 ∧ b^{161, 2}_1 ∧ -b^{161, 2}_0) c in CNF: c -b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ p_161 ∨ b^{161, 2}_2 c -b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ p_161 ∨ b^{161, 2}_1 c -b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ p_161 ∨ -b^{161, 2}_0 c in DIMACS: -21125 21126 -21127 161 21128 0 -21125 21126 -21127 161 21129 0 -21125 21126 -21127 161 -21130 0 c -2-1 --> break c ( b^{161, 1}_2 ∧ b^{161, 1}_1 ∧ -b^{161, 1}_0 ∧ -p_161) -> break c in CNF: c -b^{161, 1}_2 ∨ -b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ p_161 ∨ break c in DIMACS: -21125 -21126 21127 161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{161, 1}_2 ∧ -b^{161, 1}_1 ∧ -b^{161, 1}_0 ∧ true) c in CNF: c -b^{161, 1}_2 ∨ b^{161, 1}_1 ∨ b^{161, 1}_0 ∨ false c in DIMACS: -21125 21126 21127 0 c 3 does not represent an automaton state. c -(-b^{161, 1}_2 ∧ b^{161, 1}_1 ∧ b^{161, 1}_0 ∧ true) c in CNF: c b^{161, 1}_2 ∨ -b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ false c in DIMACS: 21125 -21126 -21127 0 c -3 does not represent an automaton state. c -( b^{161, 1}_2 ∧ b^{161, 1}_1 ∧ b^{161, 1}_0 ∧ true) c in CNF: c -b^{161, 1}_2 ∨ -b^{161, 1}_1 ∨ -b^{161, 1}_0 ∨ false c in DIMACS: -21125 -21126 -21127 0 c i = 2 c -2+1 --> -1 c ( b^{161, 2}_2 ∧ b^{161, 2}_1 ∧ -b^{161, 2}_0 ∧ p_322) -> ( b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ b^{161, 3}_0) c in CNF: c -b^{161, 2}_2 ∨ -b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ -p_322 ∨ b^{161, 3}_2 c -b^{161, 2}_2 ∨ -b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ -p_322 ∨ -b^{161, 3}_1 c -b^{161, 2}_2 ∨ -b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ -p_322 ∨ b^{161, 3}_0 c in DIMACS: -21128 -21129 21130 -322 21131 0 -21128 -21129 21130 -322 -21132 0 -21128 -21129 21130 -322 21133 0 c -1+1 --> 0 c ( b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ b^{161, 2}_0 ∧ p_322) -> (-b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ -b^{161, 3}_0) c in CNF: c -b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ -p_322 ∨ -b^{161, 3}_2 c -b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ -p_322 ∨ -b^{161, 3}_1 c -b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ -p_322 ∨ -b^{161, 3}_0 c in DIMACS: -21128 21129 -21130 -322 -21131 0 -21128 21129 -21130 -322 -21132 0 -21128 21129 -21130 -322 -21133 0 c 0+1 --> 1 c (-b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ -b^{161, 2}_0 ∧ p_322) -> (-b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ b^{161, 3}_0) c in CNF: c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ -p_322 ∨ -b^{161, 3}_2 c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ -p_322 ∨ -b^{161, 3}_1 c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ -p_322 ∨ b^{161, 3}_0 c in DIMACS: 21128 21129 21130 -322 -21131 0 21128 21129 21130 -322 -21132 0 21128 21129 21130 -322 21133 0 c 1+1 --> 2 c (-b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ b^{161, 2}_0 ∧ p_322) -> (-b^{161, 3}_2 ∧ b^{161, 3}_1 ∧ -b^{161, 3}_0) c in CNF: c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ -p_322 ∨ -b^{161, 3}_2 c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ -p_322 ∨ b^{161, 3}_1 c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ -p_322 ∨ -b^{161, 3}_0 c in DIMACS: 21128 21129 -21130 -322 -21131 0 21128 21129 -21130 -322 21132 0 21128 21129 -21130 -322 -21133 0 c 2+1 --> break c (-b^{161, 2}_2 ∧ b^{161, 2}_1 ∧ -b^{161, 2}_0 ∧ p_322) -> break c in CNF: c b^{161, 2}_2 ∨ -b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ -p_322 ∨ break c in DIMACS: 21128 -21129 21130 -322 1162 0 c 2-1 --> 1 c (-b^{161, 2}_2 ∧ b^{161, 2}_1 ∧ -b^{161, 2}_0 ∧ -p_322) -> (-b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ b^{161, 3}_0) c in CNF: c b^{161, 2}_2 ∨ -b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ p_322 ∨ -b^{161, 3}_2 c b^{161, 2}_2 ∨ -b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ p_322 ∨ -b^{161, 3}_1 c b^{161, 2}_2 ∨ -b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ p_322 ∨ b^{161, 3}_0 c in DIMACS: 21128 -21129 21130 322 -21131 0 21128 -21129 21130 322 -21132 0 21128 -21129 21130 322 21133 0 c 1-1 --> 0 c (-b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ b^{161, 2}_0 ∧ -p_322) -> (-b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ -b^{161, 3}_0) c in CNF: c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ p_322 ∨ -b^{161, 3}_2 c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ p_322 ∨ -b^{161, 3}_1 c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ p_322 ∨ -b^{161, 3}_0 c in DIMACS: 21128 21129 -21130 322 -21131 0 21128 21129 -21130 322 -21132 0 21128 21129 -21130 322 -21133 0 c 0-1 --> -1 c (-b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ -b^{161, 2}_0 ∧ -p_322) -> ( b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ b^{161, 3}_0) c in CNF: c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ p_322 ∨ b^{161, 3}_2 c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ p_322 ∨ -b^{161, 3}_1 c b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ p_322 ∨ b^{161, 3}_0 c in DIMACS: 21128 21129 21130 322 21131 0 21128 21129 21130 322 -21132 0 21128 21129 21130 322 21133 0 c -1-1 --> -2 c ( b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ b^{161, 2}_0 ∧ -p_322) -> ( b^{161, 3}_2 ∧ b^{161, 3}_1 ∧ -b^{161, 3}_0) c in CNF: c -b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ p_322 ∨ b^{161, 3}_2 c -b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ p_322 ∨ b^{161, 3}_1 c -b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ p_322 ∨ -b^{161, 3}_0 c in DIMACS: -21128 21129 -21130 322 21131 0 -21128 21129 -21130 322 21132 0 -21128 21129 -21130 322 -21133 0 c -2-1 --> break c ( b^{161, 2}_2 ∧ b^{161, 2}_1 ∧ -b^{161, 2}_0 ∧ -p_322) -> break c in CNF: c -b^{161, 2}_2 ∨ -b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ p_322 ∨ break c in DIMACS: -21128 -21129 21130 322 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{161, 2}_2 ∧ -b^{161, 2}_1 ∧ -b^{161, 2}_0 ∧ true) c in CNF: c -b^{161, 2}_2 ∨ b^{161, 2}_1 ∨ b^{161, 2}_0 ∨ false c in DIMACS: -21128 21129 21130 0 c 3 does not represent an automaton state. c -(-b^{161, 2}_2 ∧ b^{161, 2}_1 ∧ b^{161, 2}_0 ∧ true) c in CNF: c b^{161, 2}_2 ∨ -b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ false c in DIMACS: 21128 -21129 -21130 0 c -3 does not represent an automaton state. c -( b^{161, 2}_2 ∧ b^{161, 2}_1 ∧ b^{161, 2}_0 ∧ true) c in CNF: c -b^{161, 2}_2 ∨ -b^{161, 2}_1 ∨ -b^{161, 2}_0 ∨ false c in DIMACS: -21128 -21129 -21130 0 c i = 3 c -2+1 --> -1 c ( b^{161, 3}_2 ∧ b^{161, 3}_1 ∧ -b^{161, 3}_0 ∧ p_483) -> ( b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ b^{161, 4}_0) c in CNF: c -b^{161, 3}_2 ∨ -b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ -p_483 ∨ b^{161, 4}_2 c -b^{161, 3}_2 ∨ -b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ -p_483 ∨ -b^{161, 4}_1 c -b^{161, 3}_2 ∨ -b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ -p_483 ∨ b^{161, 4}_0 c in DIMACS: -21131 -21132 21133 -483 21134 0 -21131 -21132 21133 -483 -21135 0 -21131 -21132 21133 -483 21136 0 c -1+1 --> 0 c ( b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ b^{161, 3}_0 ∧ p_483) -> (-b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ -b^{161, 4}_0) c in CNF: c -b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ -p_483 ∨ -b^{161, 4}_2 c -b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ -p_483 ∨ -b^{161, 4}_1 c -b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ -p_483 ∨ -b^{161, 4}_0 c in DIMACS: -21131 21132 -21133 -483 -21134 0 -21131 21132 -21133 -483 -21135 0 -21131 21132 -21133 -483 -21136 0 c 0+1 --> 1 c (-b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ -b^{161, 3}_0 ∧ p_483) -> (-b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ b^{161, 4}_0) c in CNF: c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ -p_483 ∨ -b^{161, 4}_2 c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ -p_483 ∨ -b^{161, 4}_1 c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ -p_483 ∨ b^{161, 4}_0 c in DIMACS: 21131 21132 21133 -483 -21134 0 21131 21132 21133 -483 -21135 0 21131 21132 21133 -483 21136 0 c 1+1 --> 2 c (-b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ b^{161, 3}_0 ∧ p_483) -> (-b^{161, 4}_2 ∧ b^{161, 4}_1 ∧ -b^{161, 4}_0) c in CNF: c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ -p_483 ∨ -b^{161, 4}_2 c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ -p_483 ∨ b^{161, 4}_1 c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ -p_483 ∨ -b^{161, 4}_0 c in DIMACS: 21131 21132 -21133 -483 -21134 0 21131 21132 -21133 -483 21135 0 21131 21132 -21133 -483 -21136 0 c 2+1 --> break c (-b^{161, 3}_2 ∧ b^{161, 3}_1 ∧ -b^{161, 3}_0 ∧ p_483) -> break c in CNF: c b^{161, 3}_2 ∨ -b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ -p_483 ∨ break c in DIMACS: 21131 -21132 21133 -483 1162 0 c 2-1 --> 1 c (-b^{161, 3}_2 ∧ b^{161, 3}_1 ∧ -b^{161, 3}_0 ∧ -p_483) -> (-b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ b^{161, 4}_0) c in CNF: c b^{161, 3}_2 ∨ -b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ p_483 ∨ -b^{161, 4}_2 c b^{161, 3}_2 ∨ -b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ p_483 ∨ -b^{161, 4}_1 c b^{161, 3}_2 ∨ -b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ p_483 ∨ b^{161, 4}_0 c in DIMACS: 21131 -21132 21133 483 -21134 0 21131 -21132 21133 483 -21135 0 21131 -21132 21133 483 21136 0 c 1-1 --> 0 c (-b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ b^{161, 3}_0 ∧ -p_483) -> (-b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ -b^{161, 4}_0) c in CNF: c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ p_483 ∨ -b^{161, 4}_2 c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ p_483 ∨ -b^{161, 4}_1 c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ p_483 ∨ -b^{161, 4}_0 c in DIMACS: 21131 21132 -21133 483 -21134 0 21131 21132 -21133 483 -21135 0 21131 21132 -21133 483 -21136 0 c 0-1 --> -1 c (-b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ -b^{161, 3}_0 ∧ -p_483) -> ( b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ b^{161, 4}_0) c in CNF: c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ p_483 ∨ b^{161, 4}_2 c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ p_483 ∨ -b^{161, 4}_1 c b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ p_483 ∨ b^{161, 4}_0 c in DIMACS: 21131 21132 21133 483 21134 0 21131 21132 21133 483 -21135 0 21131 21132 21133 483 21136 0 c -1-1 --> -2 c ( b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ b^{161, 3}_0 ∧ -p_483) -> ( b^{161, 4}_2 ∧ b^{161, 4}_1 ∧ -b^{161, 4}_0) c in CNF: c -b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ p_483 ∨ b^{161, 4}_2 c -b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ p_483 ∨ b^{161, 4}_1 c -b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ p_483 ∨ -b^{161, 4}_0 c in DIMACS: -21131 21132 -21133 483 21134 0 -21131 21132 -21133 483 21135 0 -21131 21132 -21133 483 -21136 0 c -2-1 --> break c ( b^{161, 3}_2 ∧ b^{161, 3}_1 ∧ -b^{161, 3}_0 ∧ -p_483) -> break c in CNF: c -b^{161, 3}_2 ∨ -b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ p_483 ∨ break c in DIMACS: -21131 -21132 21133 483 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{161, 3}_2 ∧ -b^{161, 3}_1 ∧ -b^{161, 3}_0 ∧ true) c in CNF: c -b^{161, 3}_2 ∨ b^{161, 3}_1 ∨ b^{161, 3}_0 ∨ false c in DIMACS: -21131 21132 21133 0 c 3 does not represent an automaton state. c -(-b^{161, 3}_2 ∧ b^{161, 3}_1 ∧ b^{161, 3}_0 ∧ true) c in CNF: c b^{161, 3}_2 ∨ -b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ false c in DIMACS: 21131 -21132 -21133 0 c -3 does not represent an automaton state. c -( b^{161, 3}_2 ∧ b^{161, 3}_1 ∧ b^{161, 3}_0 ∧ true) c in CNF: c -b^{161, 3}_2 ∨ -b^{161, 3}_1 ∨ -b^{161, 3}_0 ∨ false c in DIMACS: -21131 -21132 -21133 0 c i = 4 c -2+1 --> -1 c ( b^{161, 4}_2 ∧ b^{161, 4}_1 ∧ -b^{161, 4}_0 ∧ p_644) -> ( b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ b^{161, 5}_0) c in CNF: c -b^{161, 4}_2 ∨ -b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ -p_644 ∨ b^{161, 5}_2 c -b^{161, 4}_2 ∨ -b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ -p_644 ∨ -b^{161, 5}_1 c -b^{161, 4}_2 ∨ -b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ -p_644 ∨ b^{161, 5}_0 c in DIMACS: -21134 -21135 21136 -644 21137 0 -21134 -21135 21136 -644 -21138 0 -21134 -21135 21136 -644 21139 0 c -1+1 --> 0 c ( b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ b^{161, 4}_0 ∧ p_644) -> (-b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ -b^{161, 5}_0) c in CNF: c -b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ -p_644 ∨ -b^{161, 5}_2 c -b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ -p_644 ∨ -b^{161, 5}_1 c -b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ -p_644 ∨ -b^{161, 5}_0 c in DIMACS: -21134 21135 -21136 -644 -21137 0 -21134 21135 -21136 -644 -21138 0 -21134 21135 -21136 -644 -21139 0 c 0+1 --> 1 c (-b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ -b^{161, 4}_0 ∧ p_644) -> (-b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ b^{161, 5}_0) c in CNF: c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ -p_644 ∨ -b^{161, 5}_2 c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ -p_644 ∨ -b^{161, 5}_1 c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ -p_644 ∨ b^{161, 5}_0 c in DIMACS: 21134 21135 21136 -644 -21137 0 21134 21135 21136 -644 -21138 0 21134 21135 21136 -644 21139 0 c 1+1 --> 2 c (-b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ b^{161, 4}_0 ∧ p_644) -> (-b^{161, 5}_2 ∧ b^{161, 5}_1 ∧ -b^{161, 5}_0) c in CNF: c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ -p_644 ∨ -b^{161, 5}_2 c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ -p_644 ∨ b^{161, 5}_1 c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ -p_644 ∨ -b^{161, 5}_0 c in DIMACS: 21134 21135 -21136 -644 -21137 0 21134 21135 -21136 -644 21138 0 21134 21135 -21136 -644 -21139 0 c 2+1 --> break c (-b^{161, 4}_2 ∧ b^{161, 4}_1 ∧ -b^{161, 4}_0 ∧ p_644) -> break c in CNF: c b^{161, 4}_2 ∨ -b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ -p_644 ∨ break c in DIMACS: 21134 -21135 21136 -644 1162 0 c 2-1 --> 1 c (-b^{161, 4}_2 ∧ b^{161, 4}_1 ∧ -b^{161, 4}_0 ∧ -p_644) -> (-b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ b^{161, 5}_0) c in CNF: c b^{161, 4}_2 ∨ -b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ p_644 ∨ -b^{161, 5}_2 c b^{161, 4}_2 ∨ -b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ p_644 ∨ -b^{161, 5}_1 c b^{161, 4}_2 ∨ -b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ p_644 ∨ b^{161, 5}_0 c in DIMACS: 21134 -21135 21136 644 -21137 0 21134 -21135 21136 644 -21138 0 21134 -21135 21136 644 21139 0 c 1-1 --> 0 c (-b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ b^{161, 4}_0 ∧ -p_644) -> (-b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ -b^{161, 5}_0) c in CNF: c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ p_644 ∨ -b^{161, 5}_2 c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ p_644 ∨ -b^{161, 5}_1 c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ p_644 ∨ -b^{161, 5}_0 c in DIMACS: 21134 21135 -21136 644 -21137 0 21134 21135 -21136 644 -21138 0 21134 21135 -21136 644 -21139 0 c 0-1 --> -1 c (-b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ -b^{161, 4}_0 ∧ -p_644) -> ( b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ b^{161, 5}_0) c in CNF: c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ p_644 ∨ b^{161, 5}_2 c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ p_644 ∨ -b^{161, 5}_1 c b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ p_644 ∨ b^{161, 5}_0 c in DIMACS: 21134 21135 21136 644 21137 0 21134 21135 21136 644 -21138 0 21134 21135 21136 644 21139 0 c -1-1 --> -2 c ( b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ b^{161, 4}_0 ∧ -p_644) -> ( b^{161, 5}_2 ∧ b^{161, 5}_1 ∧ -b^{161, 5}_0) c in CNF: c -b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ p_644 ∨ b^{161, 5}_2 c -b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ p_644 ∨ b^{161, 5}_1 c -b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ p_644 ∨ -b^{161, 5}_0 c in DIMACS: -21134 21135 -21136 644 21137 0 -21134 21135 -21136 644 21138 0 -21134 21135 -21136 644 -21139 0 c -2-1 --> break c ( b^{161, 4}_2 ∧ b^{161, 4}_1 ∧ -b^{161, 4}_0 ∧ -p_644) -> break c in CNF: c -b^{161, 4}_2 ∨ -b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ p_644 ∨ break c in DIMACS: -21134 -21135 21136 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{161, 4}_2 ∧ -b^{161, 4}_1 ∧ -b^{161, 4}_0 ∧ true) c in CNF: c -b^{161, 4}_2 ∨ b^{161, 4}_1 ∨ b^{161, 4}_0 ∨ false c in DIMACS: -21134 21135 21136 0 c 3 does not represent an automaton state. c -(-b^{161, 4}_2 ∧ b^{161, 4}_1 ∧ b^{161, 4}_0 ∧ true) c in CNF: c b^{161, 4}_2 ∨ -b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ false c in DIMACS: 21134 -21135 -21136 0 c -3 does not represent an automaton state. c -( b^{161, 4}_2 ∧ b^{161, 4}_1 ∧ b^{161, 4}_0 ∧ true) c in CNF: c -b^{161, 4}_2 ∨ -b^{161, 4}_1 ∨ -b^{161, 4}_0 ∨ false c in DIMACS: -21134 -21135 -21136 0 c i = 5 c -2+1 --> -1 c ( b^{161, 5}_2 ∧ b^{161, 5}_1 ∧ -b^{161, 5}_0 ∧ p_805) -> ( b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ b^{161, 6}_0) c in CNF: c -b^{161, 5}_2 ∨ -b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ -p_805 ∨ b^{161, 6}_2 c -b^{161, 5}_2 ∨ -b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ -p_805 ∨ -b^{161, 6}_1 c -b^{161, 5}_2 ∨ -b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ -p_805 ∨ b^{161, 6}_0 c in DIMACS: -21137 -21138 21139 -805 21140 0 -21137 -21138 21139 -805 -21141 0 -21137 -21138 21139 -805 21142 0 c -1+1 --> 0 c ( b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ b^{161, 5}_0 ∧ p_805) -> (-b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ -b^{161, 6}_0) c in CNF: c -b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ -p_805 ∨ -b^{161, 6}_2 c -b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ -p_805 ∨ -b^{161, 6}_1 c -b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ -p_805 ∨ -b^{161, 6}_0 c in DIMACS: -21137 21138 -21139 -805 -21140 0 -21137 21138 -21139 -805 -21141 0 -21137 21138 -21139 -805 -21142 0 c 0+1 --> 1 c (-b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ -b^{161, 5}_0 ∧ p_805) -> (-b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ b^{161, 6}_0) c in CNF: c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ -p_805 ∨ -b^{161, 6}_2 c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ -p_805 ∨ -b^{161, 6}_1 c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ -p_805 ∨ b^{161, 6}_0 c in DIMACS: 21137 21138 21139 -805 -21140 0 21137 21138 21139 -805 -21141 0 21137 21138 21139 -805 21142 0 c 1+1 --> 2 c (-b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ b^{161, 5}_0 ∧ p_805) -> (-b^{161, 6}_2 ∧ b^{161, 6}_1 ∧ -b^{161, 6}_0) c in CNF: c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ -p_805 ∨ -b^{161, 6}_2 c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ -p_805 ∨ b^{161, 6}_1 c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ -p_805 ∨ -b^{161, 6}_0 c in DIMACS: 21137 21138 -21139 -805 -21140 0 21137 21138 -21139 -805 21141 0 21137 21138 -21139 -805 -21142 0 c 2+1 --> break c (-b^{161, 5}_2 ∧ b^{161, 5}_1 ∧ -b^{161, 5}_0 ∧ p_805) -> break c in CNF: c b^{161, 5}_2 ∨ -b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ -p_805 ∨ break c in DIMACS: 21137 -21138 21139 -805 1162 0 c 2-1 --> 1 c (-b^{161, 5}_2 ∧ b^{161, 5}_1 ∧ -b^{161, 5}_0 ∧ -p_805) -> (-b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ b^{161, 6}_0) c in CNF: c b^{161, 5}_2 ∨ -b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ p_805 ∨ -b^{161, 6}_2 c b^{161, 5}_2 ∨ -b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ p_805 ∨ -b^{161, 6}_1 c b^{161, 5}_2 ∨ -b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ p_805 ∨ b^{161, 6}_0 c in DIMACS: 21137 -21138 21139 805 -21140 0 21137 -21138 21139 805 -21141 0 21137 -21138 21139 805 21142 0 c 1-1 --> 0 c (-b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ b^{161, 5}_0 ∧ -p_805) -> (-b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ -b^{161, 6}_0) c in CNF: c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ p_805 ∨ -b^{161, 6}_2 c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ p_805 ∨ -b^{161, 6}_1 c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ p_805 ∨ -b^{161, 6}_0 c in DIMACS: 21137 21138 -21139 805 -21140 0 21137 21138 -21139 805 -21141 0 21137 21138 -21139 805 -21142 0 c 0-1 --> -1 c (-b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ -b^{161, 5}_0 ∧ -p_805) -> ( b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ b^{161, 6}_0) c in CNF: c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ p_805 ∨ b^{161, 6}_2 c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ p_805 ∨ -b^{161, 6}_1 c b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ p_805 ∨ b^{161, 6}_0 c in DIMACS: 21137 21138 21139 805 21140 0 21137 21138 21139 805 -21141 0 21137 21138 21139 805 21142 0 c -1-1 --> -2 c ( b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ b^{161, 5}_0 ∧ -p_805) -> ( b^{161, 6}_2 ∧ b^{161, 6}_1 ∧ -b^{161, 6}_0) c in CNF: c -b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ p_805 ∨ b^{161, 6}_2 c -b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ p_805 ∨ b^{161, 6}_1 c -b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ p_805 ∨ -b^{161, 6}_0 c in DIMACS: -21137 21138 -21139 805 21140 0 -21137 21138 -21139 805 21141 0 -21137 21138 -21139 805 -21142 0 c -2-1 --> break c ( b^{161, 5}_2 ∧ b^{161, 5}_1 ∧ -b^{161, 5}_0 ∧ -p_805) -> break c in CNF: c -b^{161, 5}_2 ∨ -b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ p_805 ∨ break c in DIMACS: -21137 -21138 21139 805 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{161, 5}_2 ∧ -b^{161, 5}_1 ∧ -b^{161, 5}_0 ∧ true) c in CNF: c -b^{161, 5}_2 ∨ b^{161, 5}_1 ∨ b^{161, 5}_0 ∨ false c in DIMACS: -21137 21138 21139 0 c 3 does not represent an automaton state. c -(-b^{161, 5}_2 ∧ b^{161, 5}_1 ∧ b^{161, 5}_0 ∧ true) c in CNF: c b^{161, 5}_2 ∨ -b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ false c in DIMACS: 21137 -21138 -21139 0 c -3 does not represent an automaton state. c -( b^{161, 5}_2 ∧ b^{161, 5}_1 ∧ b^{161, 5}_0 ∧ true) c in CNF: c -b^{161, 5}_2 ∨ -b^{161, 5}_1 ∨ -b^{161, 5}_0 ∨ false c in DIMACS: -21137 -21138 -21139 0 c i = 6 c -2+1 --> -1 c ( b^{161, 6}_2 ∧ b^{161, 6}_1 ∧ -b^{161, 6}_0 ∧ p_966) -> ( b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ b^{161, 7}_0) c in CNF: c -b^{161, 6}_2 ∨ -b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ -p_966 ∨ b^{161, 7}_2 c -b^{161, 6}_2 ∨ -b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ -p_966 ∨ -b^{161, 7}_1 c -b^{161, 6}_2 ∨ -b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ -p_966 ∨ b^{161, 7}_0 c in DIMACS: -21140 -21141 21142 -966 21143 0 -21140 -21141 21142 -966 -21144 0 -21140 -21141 21142 -966 21145 0 c -1+1 --> 0 c ( b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ b^{161, 6}_0 ∧ p_966) -> (-b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ -b^{161, 7}_0) c in CNF: c -b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ -p_966 ∨ -b^{161, 7}_2 c -b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ -p_966 ∨ -b^{161, 7}_1 c -b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ -p_966 ∨ -b^{161, 7}_0 c in DIMACS: -21140 21141 -21142 -966 -21143 0 -21140 21141 -21142 -966 -21144 0 -21140 21141 -21142 -966 -21145 0 c 0+1 --> 1 c (-b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ -b^{161, 6}_0 ∧ p_966) -> (-b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ b^{161, 7}_0) c in CNF: c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ -p_966 ∨ -b^{161, 7}_2 c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ -p_966 ∨ -b^{161, 7}_1 c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ -p_966 ∨ b^{161, 7}_0 c in DIMACS: 21140 21141 21142 -966 -21143 0 21140 21141 21142 -966 -21144 0 21140 21141 21142 -966 21145 0 c 1+1 --> 2 c (-b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ b^{161, 6}_0 ∧ p_966) -> (-b^{161, 7}_2 ∧ b^{161, 7}_1 ∧ -b^{161, 7}_0) c in CNF: c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ -p_966 ∨ -b^{161, 7}_2 c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ -p_966 ∨ b^{161, 7}_1 c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ -p_966 ∨ -b^{161, 7}_0 c in DIMACS: 21140 21141 -21142 -966 -21143 0 21140 21141 -21142 -966 21144 0 21140 21141 -21142 -966 -21145 0 c 2+1 --> break c (-b^{161, 6}_2 ∧ b^{161, 6}_1 ∧ -b^{161, 6}_0 ∧ p_966) -> break c in CNF: c b^{161, 6}_2 ∨ -b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ -p_966 ∨ break c in DIMACS: 21140 -21141 21142 -966 1162 0 c 2-1 --> 1 c (-b^{161, 6}_2 ∧ b^{161, 6}_1 ∧ -b^{161, 6}_0 ∧ -p_966) -> (-b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ b^{161, 7}_0) c in CNF: c b^{161, 6}_2 ∨ -b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ p_966 ∨ -b^{161, 7}_2 c b^{161, 6}_2 ∨ -b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ p_966 ∨ -b^{161, 7}_1 c b^{161, 6}_2 ∨ -b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ p_966 ∨ b^{161, 7}_0 c in DIMACS: 21140 -21141 21142 966 -21143 0 21140 -21141 21142 966 -21144 0 21140 -21141 21142 966 21145 0 c 1-1 --> 0 c (-b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ b^{161, 6}_0 ∧ -p_966) -> (-b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ -b^{161, 7}_0) c in CNF: c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ p_966 ∨ -b^{161, 7}_2 c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ p_966 ∨ -b^{161, 7}_1 c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ p_966 ∨ -b^{161, 7}_0 c in DIMACS: 21140 21141 -21142 966 -21143 0 21140 21141 -21142 966 -21144 0 21140 21141 -21142 966 -21145 0 c 0-1 --> -1 c (-b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ -b^{161, 6}_0 ∧ -p_966) -> ( b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ b^{161, 7}_0) c in CNF: c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ p_966 ∨ b^{161, 7}_2 c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ p_966 ∨ -b^{161, 7}_1 c b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ p_966 ∨ b^{161, 7}_0 c in DIMACS: 21140 21141 21142 966 21143 0 21140 21141 21142 966 -21144 0 21140 21141 21142 966 21145 0 c -1-1 --> -2 c ( b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ b^{161, 6}_0 ∧ -p_966) -> ( b^{161, 7}_2 ∧ b^{161, 7}_1 ∧ -b^{161, 7}_0) c in CNF: c -b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ p_966 ∨ b^{161, 7}_2 c -b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ p_966 ∨ b^{161, 7}_1 c -b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ p_966 ∨ -b^{161, 7}_0 c in DIMACS: -21140 21141 -21142 966 21143 0 -21140 21141 -21142 966 21144 0 -21140 21141 -21142 966 -21145 0 c -2-1 --> break c ( b^{161, 6}_2 ∧ b^{161, 6}_1 ∧ -b^{161, 6}_0 ∧ -p_966) -> break c in CNF: c -b^{161, 6}_2 ∨ -b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ p_966 ∨ break c in DIMACS: -21140 -21141 21142 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{161, 6}_2 ∧ -b^{161, 6}_1 ∧ -b^{161, 6}_0 ∧ true) c in CNF: c -b^{161, 6}_2 ∨ b^{161, 6}_1 ∨ b^{161, 6}_0 ∨ false c in DIMACS: -21140 21141 21142 0 c 3 does not represent an automaton state. c -(-b^{161, 6}_2 ∧ b^{161, 6}_1 ∧ b^{161, 6}_0 ∧ true) c in CNF: c b^{161, 6}_2 ∨ -b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ false c in DIMACS: 21140 -21141 -21142 0 c -3 does not represent an automaton state. c -( b^{161, 6}_2 ∧ b^{161, 6}_1 ∧ b^{161, 6}_0 ∧ true) c in CNF: c -b^{161, 6}_2 ∨ -b^{161, 6}_1 ∨ -b^{161, 6}_0 ∨ false c in DIMACS: -21140 -21141 -21142 0 c i = 7 c -2+1 --> -1 c ( b^{161, 7}_2 ∧ b^{161, 7}_1 ∧ -b^{161, 7}_0 ∧ p_1127) -> ( b^{161, 8}_2 ∧ -b^{161, 8}_1 ∧ b^{161, 8}_0) c in CNF: c -b^{161, 7}_2 ∨ -b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ -p_1127 ∨ b^{161, 8}_2 c -b^{161, 7}_2 ∨ -b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ -p_1127 ∨ -b^{161, 8}_1 c -b^{161, 7}_2 ∨ -b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ -p_1127 ∨ b^{161, 8}_0 c in DIMACS: -21143 -21144 21145 -1127 21146 0 -21143 -21144 21145 -1127 -21147 0 -21143 -21144 21145 -1127 21148 0 c -1+1 --> 0 c ( b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ b^{161, 7}_0 ∧ p_1127) -> (-b^{161, 8}_2 ∧ -b^{161, 8}_1 ∧ -b^{161, 8}_0) c in CNF: c -b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ -p_1127 ∨ -b^{161, 8}_2 c -b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ -p_1127 ∨ -b^{161, 8}_1 c -b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ -p_1127 ∨ -b^{161, 8}_0 c in DIMACS: -21143 21144 -21145 -1127 -21146 0 -21143 21144 -21145 -1127 -21147 0 -21143 21144 -21145 -1127 -21148 0 c 0+1 --> 1 c (-b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ -b^{161, 7}_0 ∧ p_1127) -> (-b^{161, 8}_2 ∧ -b^{161, 8}_1 ∧ b^{161, 8}_0) c in CNF: c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ -p_1127 ∨ -b^{161, 8}_2 c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ -p_1127 ∨ -b^{161, 8}_1 c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ -p_1127 ∨ b^{161, 8}_0 c in DIMACS: 21143 21144 21145 -1127 -21146 0 21143 21144 21145 -1127 -21147 0 21143 21144 21145 -1127 21148 0 c 1+1 --> 2 c (-b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ b^{161, 7}_0 ∧ p_1127) -> (-b^{161, 8}_2 ∧ b^{161, 8}_1 ∧ -b^{161, 8}_0) c in CNF: c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ -p_1127 ∨ -b^{161, 8}_2 c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ -p_1127 ∨ b^{161, 8}_1 c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ -p_1127 ∨ -b^{161, 8}_0 c in DIMACS: 21143 21144 -21145 -1127 -21146 0 21143 21144 -21145 -1127 21147 0 21143 21144 -21145 -1127 -21148 0 c 2+1 --> break c (-b^{161, 7}_2 ∧ b^{161, 7}_1 ∧ -b^{161, 7}_0 ∧ p_1127) -> break c in CNF: c b^{161, 7}_2 ∨ -b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ -p_1127 ∨ break c in DIMACS: 21143 -21144 21145 -1127 1162 0 c 2-1 --> 1 c (-b^{161, 7}_2 ∧ b^{161, 7}_1 ∧ -b^{161, 7}_0 ∧ -p_1127) -> (-b^{161, 8}_2 ∧ -b^{161, 8}_1 ∧ b^{161, 8}_0) c in CNF: c b^{161, 7}_2 ∨ -b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ p_1127 ∨ -b^{161, 8}_2 c b^{161, 7}_2 ∨ -b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ p_1127 ∨ -b^{161, 8}_1 c b^{161, 7}_2 ∨ -b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ p_1127 ∨ b^{161, 8}_0 c in DIMACS: 21143 -21144 21145 1127 -21146 0 21143 -21144 21145 1127 -21147 0 21143 -21144 21145 1127 21148 0 c 1-1 --> 0 c (-b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ b^{161, 7}_0 ∧ -p_1127) -> (-b^{161, 8}_2 ∧ -b^{161, 8}_1 ∧ -b^{161, 8}_0) c in CNF: c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ p_1127 ∨ -b^{161, 8}_2 c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ p_1127 ∨ -b^{161, 8}_1 c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ p_1127 ∨ -b^{161, 8}_0 c in DIMACS: 21143 21144 -21145 1127 -21146 0 21143 21144 -21145 1127 -21147 0 21143 21144 -21145 1127 -21148 0 c 0-1 --> -1 c (-b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ -b^{161, 7}_0 ∧ -p_1127) -> ( b^{161, 8}_2 ∧ -b^{161, 8}_1 ∧ b^{161, 8}_0) c in CNF: c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ p_1127 ∨ b^{161, 8}_2 c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ p_1127 ∨ -b^{161, 8}_1 c b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ p_1127 ∨ b^{161, 8}_0 c in DIMACS: 21143 21144 21145 1127 21146 0 21143 21144 21145 1127 -21147 0 21143 21144 21145 1127 21148 0 c -1-1 --> -2 c ( b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ b^{161, 7}_0 ∧ -p_1127) -> ( b^{161, 8}_2 ∧ b^{161, 8}_1 ∧ -b^{161, 8}_0) c in CNF: c -b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ p_1127 ∨ b^{161, 8}_2 c -b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ p_1127 ∨ b^{161, 8}_1 c -b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ p_1127 ∨ -b^{161, 8}_0 c in DIMACS: -21143 21144 -21145 1127 21146 0 -21143 21144 -21145 1127 21147 0 -21143 21144 -21145 1127 -21148 0 c -2-1 --> break c ( b^{161, 7}_2 ∧ b^{161, 7}_1 ∧ -b^{161, 7}_0 ∧ -p_1127) -> break c in CNF: c -b^{161, 7}_2 ∨ -b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ p_1127 ∨ break c in DIMACS: -21143 -21144 21145 1127 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{161, 7}_2 ∧ -b^{161, 7}_1 ∧ -b^{161, 7}_0 ∧ true) c in CNF: c -b^{161, 7}_2 ∨ b^{161, 7}_1 ∨ b^{161, 7}_0 ∨ false c in DIMACS: -21143 21144 21145 0 c 3 does not represent an automaton state. c -(-b^{161, 7}_2 ∧ b^{161, 7}_1 ∧ b^{161, 7}_0 ∧ true) c in CNF: c b^{161, 7}_2 ∨ -b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ false c in DIMACS: 21143 -21144 -21145 0 c -3 does not represent an automaton state. c -( b^{161, 7}_2 ∧ b^{161, 7}_1 ∧ b^{161, 7}_0 ∧ true) c in CNF: c -b^{161, 7}_2 ∨ -b^{161, 7}_1 ∨ -b^{161, 7}_0 ∨ false c in DIMACS: -21143 -21144 -21145 0 c INIT for k = 162 c -b^{162, 1}_2 c -b^{162, 1}_1 c -b^{162, 1}_0 c in DIMACS: -21149 0 -21150 0 -21151 0 c Transitions for k = 162 c i = 1 c -2+1 --> -1 c ( b^{162, 1}_2 ∧ b^{162, 1}_1 ∧ -b^{162, 1}_0 ∧ p_162) -> ( b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ b^{162, 2}_0) c in CNF: c -b^{162, 1}_2 ∨ -b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ -p_162 ∨ b^{162, 2}_2 c -b^{162, 1}_2 ∨ -b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ -p_162 ∨ -b^{162, 2}_1 c -b^{162, 1}_2 ∨ -b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ -p_162 ∨ b^{162, 2}_0 c in DIMACS: -21149 -21150 21151 -162 21152 0 -21149 -21150 21151 -162 -21153 0 -21149 -21150 21151 -162 21154 0 c -1+1 --> 0 c ( b^{162, 1}_2 ∧ -b^{162, 1}_1 ∧ b^{162, 1}_0 ∧ p_162) -> (-b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ -b^{162, 2}_0) c in CNF: c -b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ -p_162 ∨ -b^{162, 2}_2 c -b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ -p_162 ∨ -b^{162, 2}_1 c -b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ -p_162 ∨ -b^{162, 2}_0 c in DIMACS: -21149 21150 -21151 -162 -21152 0 -21149 21150 -21151 -162 -21153 0 -21149 21150 -21151 -162 -21154 0 c 0+1 --> 1 c (-b^{162, 1}_2 ∧ -b^{162, 1}_1 ∧ -b^{162, 1}_0 ∧ p_162) -> (-b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ b^{162, 2}_0) c in CNF: c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ -p_162 ∨ -b^{162, 2}_2 c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ -p_162 ∨ -b^{162, 2}_1 c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ -p_162 ∨ b^{162, 2}_0 c in DIMACS: 21149 21150 21151 -162 -21152 0 21149 21150 21151 -162 -21153 0 21149 21150 21151 -162 21154 0 c 1+1 --> 2 c (-b^{162, 1}_2 ∧ -b^{162, 1}_1 ∧ b^{162, 1}_0 ∧ p_162) -> (-b^{162, 2}_2 ∧ b^{162, 2}_1 ∧ -b^{162, 2}_0) c in CNF: c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ -p_162 ∨ -b^{162, 2}_2 c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ -p_162 ∨ b^{162, 2}_1 c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ -p_162 ∨ -b^{162, 2}_0 c in DIMACS: 21149 21150 -21151 -162 -21152 0 21149 21150 -21151 -162 21153 0 21149 21150 -21151 -162 -21154 0 c 2+1 --> break c (-b^{162, 1}_2 ∧ b^{162, 1}_1 ∧ -b^{162, 1}_0 ∧ p_162) -> break c in CNF: c b^{162, 1}_2 ∨ -b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ -p_162 ∨ break c in DIMACS: 21149 -21150 21151 -162 1162 0 c 2-1 --> 1 c (-b^{162, 1}_2 ∧ b^{162, 1}_1 ∧ -b^{162, 1}_0 ∧ -p_162) -> (-b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ b^{162, 2}_0) c in CNF: c b^{162, 1}_2 ∨ -b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ p_162 ∨ -b^{162, 2}_2 c b^{162, 1}_2 ∨ -b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ p_162 ∨ -b^{162, 2}_1 c b^{162, 1}_2 ∨ -b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ p_162 ∨ b^{162, 2}_0 c in DIMACS: 21149 -21150 21151 162 -21152 0 21149 -21150 21151 162 -21153 0 21149 -21150 21151 162 21154 0 c 1-1 --> 0 c (-b^{162, 1}_2 ∧ -b^{162, 1}_1 ∧ b^{162, 1}_0 ∧ -p_162) -> (-b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ -b^{162, 2}_0) c in CNF: c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ p_162 ∨ -b^{162, 2}_2 c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ p_162 ∨ -b^{162, 2}_1 c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ p_162 ∨ -b^{162, 2}_0 c in DIMACS: 21149 21150 -21151 162 -21152 0 21149 21150 -21151 162 -21153 0 21149 21150 -21151 162 -21154 0 c 0-1 --> -1 c (-b^{162, 1}_2 ∧ -b^{162, 1}_1 ∧ -b^{162, 1}_0 ∧ -p_162) -> ( b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ b^{162, 2}_0) c in CNF: c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ p_162 ∨ b^{162, 2}_2 c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ p_162 ∨ -b^{162, 2}_1 c b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ p_162 ∨ b^{162, 2}_0 c in DIMACS: 21149 21150 21151 162 21152 0 21149 21150 21151 162 -21153 0 21149 21150 21151 162 21154 0 c -1-1 --> -2 c ( b^{162, 1}_2 ∧ -b^{162, 1}_1 ∧ b^{162, 1}_0 ∧ -p_162) -> ( b^{162, 2}_2 ∧ b^{162, 2}_1 ∧ -b^{162, 2}_0) c in CNF: c -b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ p_162 ∨ b^{162, 2}_2 c -b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ p_162 ∨ b^{162, 2}_1 c -b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ p_162 ∨ -b^{162, 2}_0 c in DIMACS: -21149 21150 -21151 162 21152 0 -21149 21150 -21151 162 21153 0 -21149 21150 -21151 162 -21154 0 c -2-1 --> break c ( b^{162, 1}_2 ∧ b^{162, 1}_1 ∧ -b^{162, 1}_0 ∧ -p_162) -> break c in CNF: c -b^{162, 1}_2 ∨ -b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ p_162 ∨ break c in DIMACS: -21149 -21150 21151 162 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{162, 1}_2 ∧ -b^{162, 1}_1 ∧ -b^{162, 1}_0 ∧ true) c in CNF: c -b^{162, 1}_2 ∨ b^{162, 1}_1 ∨ b^{162, 1}_0 ∨ false c in DIMACS: -21149 21150 21151 0 c 3 does not represent an automaton state. c -(-b^{162, 1}_2 ∧ b^{162, 1}_1 ∧ b^{162, 1}_0 ∧ true) c in CNF: c b^{162, 1}_2 ∨ -b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ false c in DIMACS: 21149 -21150 -21151 0 c -3 does not represent an automaton state. c -( b^{162, 1}_2 ∧ b^{162, 1}_1 ∧ b^{162, 1}_0 ∧ true) c in CNF: c -b^{162, 1}_2 ∨ -b^{162, 1}_1 ∨ -b^{162, 1}_0 ∨ false c in DIMACS: -21149 -21150 -21151 0 c i = 2 c -2+1 --> -1 c ( b^{162, 2}_2 ∧ b^{162, 2}_1 ∧ -b^{162, 2}_0 ∧ p_324) -> ( b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ b^{162, 3}_0) c in CNF: c -b^{162, 2}_2 ∨ -b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ -p_324 ∨ b^{162, 3}_2 c -b^{162, 2}_2 ∨ -b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ -p_324 ∨ -b^{162, 3}_1 c -b^{162, 2}_2 ∨ -b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ -p_324 ∨ b^{162, 3}_0 c in DIMACS: -21152 -21153 21154 -324 21155 0 -21152 -21153 21154 -324 -21156 0 -21152 -21153 21154 -324 21157 0 c -1+1 --> 0 c ( b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ b^{162, 2}_0 ∧ p_324) -> (-b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ -b^{162, 3}_0) c in CNF: c -b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ -p_324 ∨ -b^{162, 3}_2 c -b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ -p_324 ∨ -b^{162, 3}_1 c -b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ -p_324 ∨ -b^{162, 3}_0 c in DIMACS: -21152 21153 -21154 -324 -21155 0 -21152 21153 -21154 -324 -21156 0 -21152 21153 -21154 -324 -21157 0 c 0+1 --> 1 c (-b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ -b^{162, 2}_0 ∧ p_324) -> (-b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ b^{162, 3}_0) c in CNF: c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ -p_324 ∨ -b^{162, 3}_2 c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ -p_324 ∨ -b^{162, 3}_1 c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ -p_324 ∨ b^{162, 3}_0 c in DIMACS: 21152 21153 21154 -324 -21155 0 21152 21153 21154 -324 -21156 0 21152 21153 21154 -324 21157 0 c 1+1 --> 2 c (-b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ b^{162, 2}_0 ∧ p_324) -> (-b^{162, 3}_2 ∧ b^{162, 3}_1 ∧ -b^{162, 3}_0) c in CNF: c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ -p_324 ∨ -b^{162, 3}_2 c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ -p_324 ∨ b^{162, 3}_1 c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ -p_324 ∨ -b^{162, 3}_0 c in DIMACS: 21152 21153 -21154 -324 -21155 0 21152 21153 -21154 -324 21156 0 21152 21153 -21154 -324 -21157 0 c 2+1 --> break c (-b^{162, 2}_2 ∧ b^{162, 2}_1 ∧ -b^{162, 2}_0 ∧ p_324) -> break c in CNF: c b^{162, 2}_2 ∨ -b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ -p_324 ∨ break c in DIMACS: 21152 -21153 21154 -324 1162 0 c 2-1 --> 1 c (-b^{162, 2}_2 ∧ b^{162, 2}_1 ∧ -b^{162, 2}_0 ∧ -p_324) -> (-b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ b^{162, 3}_0) c in CNF: c b^{162, 2}_2 ∨ -b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ p_324 ∨ -b^{162, 3}_2 c b^{162, 2}_2 ∨ -b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ p_324 ∨ -b^{162, 3}_1 c b^{162, 2}_2 ∨ -b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ p_324 ∨ b^{162, 3}_0 c in DIMACS: 21152 -21153 21154 324 -21155 0 21152 -21153 21154 324 -21156 0 21152 -21153 21154 324 21157 0 c 1-1 --> 0 c (-b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ b^{162, 2}_0 ∧ -p_324) -> (-b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ -b^{162, 3}_0) c in CNF: c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ p_324 ∨ -b^{162, 3}_2 c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ p_324 ∨ -b^{162, 3}_1 c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ p_324 ∨ -b^{162, 3}_0 c in DIMACS: 21152 21153 -21154 324 -21155 0 21152 21153 -21154 324 -21156 0 21152 21153 -21154 324 -21157 0 c 0-1 --> -1 c (-b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ -b^{162, 2}_0 ∧ -p_324) -> ( b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ b^{162, 3}_0) c in CNF: c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ p_324 ∨ b^{162, 3}_2 c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ p_324 ∨ -b^{162, 3}_1 c b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ p_324 ∨ b^{162, 3}_0 c in DIMACS: 21152 21153 21154 324 21155 0 21152 21153 21154 324 -21156 0 21152 21153 21154 324 21157 0 c -1-1 --> -2 c ( b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ b^{162, 2}_0 ∧ -p_324) -> ( b^{162, 3}_2 ∧ b^{162, 3}_1 ∧ -b^{162, 3}_0) c in CNF: c -b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ p_324 ∨ b^{162, 3}_2 c -b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ p_324 ∨ b^{162, 3}_1 c -b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ p_324 ∨ -b^{162, 3}_0 c in DIMACS: -21152 21153 -21154 324 21155 0 -21152 21153 -21154 324 21156 0 -21152 21153 -21154 324 -21157 0 c -2-1 --> break c ( b^{162, 2}_2 ∧ b^{162, 2}_1 ∧ -b^{162, 2}_0 ∧ -p_324) -> break c in CNF: c -b^{162, 2}_2 ∨ -b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ p_324 ∨ break c in DIMACS: -21152 -21153 21154 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{162, 2}_2 ∧ -b^{162, 2}_1 ∧ -b^{162, 2}_0 ∧ true) c in CNF: c -b^{162, 2}_2 ∨ b^{162, 2}_1 ∨ b^{162, 2}_0 ∨ false c in DIMACS: -21152 21153 21154 0 c 3 does not represent an automaton state. c -(-b^{162, 2}_2 ∧ b^{162, 2}_1 ∧ b^{162, 2}_0 ∧ true) c in CNF: c b^{162, 2}_2 ∨ -b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ false c in DIMACS: 21152 -21153 -21154 0 c -3 does not represent an automaton state. c -( b^{162, 2}_2 ∧ b^{162, 2}_1 ∧ b^{162, 2}_0 ∧ true) c in CNF: c -b^{162, 2}_2 ∨ -b^{162, 2}_1 ∨ -b^{162, 2}_0 ∨ false c in DIMACS: -21152 -21153 -21154 0 c i = 3 c -2+1 --> -1 c ( b^{162, 3}_2 ∧ b^{162, 3}_1 ∧ -b^{162, 3}_0 ∧ p_486) -> ( b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ b^{162, 4}_0) c in CNF: c -b^{162, 3}_2 ∨ -b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ -p_486 ∨ b^{162, 4}_2 c -b^{162, 3}_2 ∨ -b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ -p_486 ∨ -b^{162, 4}_1 c -b^{162, 3}_2 ∨ -b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ -p_486 ∨ b^{162, 4}_0 c in DIMACS: -21155 -21156 21157 -486 21158 0 -21155 -21156 21157 -486 -21159 0 -21155 -21156 21157 -486 21160 0 c -1+1 --> 0 c ( b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ b^{162, 3}_0 ∧ p_486) -> (-b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ -b^{162, 4}_0) c in CNF: c -b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ -p_486 ∨ -b^{162, 4}_2 c -b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ -p_486 ∨ -b^{162, 4}_1 c -b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ -p_486 ∨ -b^{162, 4}_0 c in DIMACS: -21155 21156 -21157 -486 -21158 0 -21155 21156 -21157 -486 -21159 0 -21155 21156 -21157 -486 -21160 0 c 0+1 --> 1 c (-b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ -b^{162, 3}_0 ∧ p_486) -> (-b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ b^{162, 4}_0) c in CNF: c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ -p_486 ∨ -b^{162, 4}_2 c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ -p_486 ∨ -b^{162, 4}_1 c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ -p_486 ∨ b^{162, 4}_0 c in DIMACS: 21155 21156 21157 -486 -21158 0 21155 21156 21157 -486 -21159 0 21155 21156 21157 -486 21160 0 c 1+1 --> 2 c (-b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ b^{162, 3}_0 ∧ p_486) -> (-b^{162, 4}_2 ∧ b^{162, 4}_1 ∧ -b^{162, 4}_0) c in CNF: c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ -p_486 ∨ -b^{162, 4}_2 c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ -p_486 ∨ b^{162, 4}_1 c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ -p_486 ∨ -b^{162, 4}_0 c in DIMACS: 21155 21156 -21157 -486 -21158 0 21155 21156 -21157 -486 21159 0 21155 21156 -21157 -486 -21160 0 c 2+1 --> break c (-b^{162, 3}_2 ∧ b^{162, 3}_1 ∧ -b^{162, 3}_0 ∧ p_486) -> break c in CNF: c b^{162, 3}_2 ∨ -b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ -p_486 ∨ break c in DIMACS: 21155 -21156 21157 -486 1162 0 c 2-1 --> 1 c (-b^{162, 3}_2 ∧ b^{162, 3}_1 ∧ -b^{162, 3}_0 ∧ -p_486) -> (-b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ b^{162, 4}_0) c in CNF: c b^{162, 3}_2 ∨ -b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ p_486 ∨ -b^{162, 4}_2 c b^{162, 3}_2 ∨ -b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ p_486 ∨ -b^{162, 4}_1 c b^{162, 3}_2 ∨ -b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ p_486 ∨ b^{162, 4}_0 c in DIMACS: 21155 -21156 21157 486 -21158 0 21155 -21156 21157 486 -21159 0 21155 -21156 21157 486 21160 0 c 1-1 --> 0 c (-b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ b^{162, 3}_0 ∧ -p_486) -> (-b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ -b^{162, 4}_0) c in CNF: c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ p_486 ∨ -b^{162, 4}_2 c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ p_486 ∨ -b^{162, 4}_1 c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ p_486 ∨ -b^{162, 4}_0 c in DIMACS: 21155 21156 -21157 486 -21158 0 21155 21156 -21157 486 -21159 0 21155 21156 -21157 486 -21160 0 c 0-1 --> -1 c (-b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ -b^{162, 3}_0 ∧ -p_486) -> ( b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ b^{162, 4}_0) c in CNF: c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ p_486 ∨ b^{162, 4}_2 c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ p_486 ∨ -b^{162, 4}_1 c b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ p_486 ∨ b^{162, 4}_0 c in DIMACS: 21155 21156 21157 486 21158 0 21155 21156 21157 486 -21159 0 21155 21156 21157 486 21160 0 c -1-1 --> -2 c ( b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ b^{162, 3}_0 ∧ -p_486) -> ( b^{162, 4}_2 ∧ b^{162, 4}_1 ∧ -b^{162, 4}_0) c in CNF: c -b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ p_486 ∨ b^{162, 4}_2 c -b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ p_486 ∨ b^{162, 4}_1 c -b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ p_486 ∨ -b^{162, 4}_0 c in DIMACS: -21155 21156 -21157 486 21158 0 -21155 21156 -21157 486 21159 0 -21155 21156 -21157 486 -21160 0 c -2-1 --> break c ( b^{162, 3}_2 ∧ b^{162, 3}_1 ∧ -b^{162, 3}_0 ∧ -p_486) -> break c in CNF: c -b^{162, 3}_2 ∨ -b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ p_486 ∨ break c in DIMACS: -21155 -21156 21157 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{162, 3}_2 ∧ -b^{162, 3}_1 ∧ -b^{162, 3}_0 ∧ true) c in CNF: c -b^{162, 3}_2 ∨ b^{162, 3}_1 ∨ b^{162, 3}_0 ∨ false c in DIMACS: -21155 21156 21157 0 c 3 does not represent an automaton state. c -(-b^{162, 3}_2 ∧ b^{162, 3}_1 ∧ b^{162, 3}_0 ∧ true) c in CNF: c b^{162, 3}_2 ∨ -b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ false c in DIMACS: 21155 -21156 -21157 0 c -3 does not represent an automaton state. c -( b^{162, 3}_2 ∧ b^{162, 3}_1 ∧ b^{162, 3}_0 ∧ true) c in CNF: c -b^{162, 3}_2 ∨ -b^{162, 3}_1 ∨ -b^{162, 3}_0 ∨ false c in DIMACS: -21155 -21156 -21157 0 c i = 4 c -2+1 --> -1 c ( b^{162, 4}_2 ∧ b^{162, 4}_1 ∧ -b^{162, 4}_0 ∧ p_648) -> ( b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ b^{162, 5}_0) c in CNF: c -b^{162, 4}_2 ∨ -b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ -p_648 ∨ b^{162, 5}_2 c -b^{162, 4}_2 ∨ -b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ -p_648 ∨ -b^{162, 5}_1 c -b^{162, 4}_2 ∨ -b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ -p_648 ∨ b^{162, 5}_0 c in DIMACS: -21158 -21159 21160 -648 21161 0 -21158 -21159 21160 -648 -21162 0 -21158 -21159 21160 -648 21163 0 c -1+1 --> 0 c ( b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ b^{162, 4}_0 ∧ p_648) -> (-b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ -b^{162, 5}_0) c in CNF: c -b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ -p_648 ∨ -b^{162, 5}_2 c -b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ -p_648 ∨ -b^{162, 5}_1 c -b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ -p_648 ∨ -b^{162, 5}_0 c in DIMACS: -21158 21159 -21160 -648 -21161 0 -21158 21159 -21160 -648 -21162 0 -21158 21159 -21160 -648 -21163 0 c 0+1 --> 1 c (-b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ -b^{162, 4}_0 ∧ p_648) -> (-b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ b^{162, 5}_0) c in CNF: c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ -p_648 ∨ -b^{162, 5}_2 c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ -p_648 ∨ -b^{162, 5}_1 c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ -p_648 ∨ b^{162, 5}_0 c in DIMACS: 21158 21159 21160 -648 -21161 0 21158 21159 21160 -648 -21162 0 21158 21159 21160 -648 21163 0 c 1+1 --> 2 c (-b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ b^{162, 4}_0 ∧ p_648) -> (-b^{162, 5}_2 ∧ b^{162, 5}_1 ∧ -b^{162, 5}_0) c in CNF: c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ -p_648 ∨ -b^{162, 5}_2 c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ -p_648 ∨ b^{162, 5}_1 c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ -p_648 ∨ -b^{162, 5}_0 c in DIMACS: 21158 21159 -21160 -648 -21161 0 21158 21159 -21160 -648 21162 0 21158 21159 -21160 -648 -21163 0 c 2+1 --> break c (-b^{162, 4}_2 ∧ b^{162, 4}_1 ∧ -b^{162, 4}_0 ∧ p_648) -> break c in CNF: c b^{162, 4}_2 ∨ -b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ -p_648 ∨ break c in DIMACS: 21158 -21159 21160 -648 1162 0 c 2-1 --> 1 c (-b^{162, 4}_2 ∧ b^{162, 4}_1 ∧ -b^{162, 4}_0 ∧ -p_648) -> (-b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ b^{162, 5}_0) c in CNF: c b^{162, 4}_2 ∨ -b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ p_648 ∨ -b^{162, 5}_2 c b^{162, 4}_2 ∨ -b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ p_648 ∨ -b^{162, 5}_1 c b^{162, 4}_2 ∨ -b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ p_648 ∨ b^{162, 5}_0 c in DIMACS: 21158 -21159 21160 648 -21161 0 21158 -21159 21160 648 -21162 0 21158 -21159 21160 648 21163 0 c 1-1 --> 0 c (-b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ b^{162, 4}_0 ∧ -p_648) -> (-b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ -b^{162, 5}_0) c in CNF: c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ p_648 ∨ -b^{162, 5}_2 c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ p_648 ∨ -b^{162, 5}_1 c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ p_648 ∨ -b^{162, 5}_0 c in DIMACS: 21158 21159 -21160 648 -21161 0 21158 21159 -21160 648 -21162 0 21158 21159 -21160 648 -21163 0 c 0-1 --> -1 c (-b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ -b^{162, 4}_0 ∧ -p_648) -> ( b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ b^{162, 5}_0) c in CNF: c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ p_648 ∨ b^{162, 5}_2 c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ p_648 ∨ -b^{162, 5}_1 c b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ p_648 ∨ b^{162, 5}_0 c in DIMACS: 21158 21159 21160 648 21161 0 21158 21159 21160 648 -21162 0 21158 21159 21160 648 21163 0 c -1-1 --> -2 c ( b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ b^{162, 4}_0 ∧ -p_648) -> ( b^{162, 5}_2 ∧ b^{162, 5}_1 ∧ -b^{162, 5}_0) c in CNF: c -b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ p_648 ∨ b^{162, 5}_2 c -b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ p_648 ∨ b^{162, 5}_1 c -b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ p_648 ∨ -b^{162, 5}_0 c in DIMACS: -21158 21159 -21160 648 21161 0 -21158 21159 -21160 648 21162 0 -21158 21159 -21160 648 -21163 0 c -2-1 --> break c ( b^{162, 4}_2 ∧ b^{162, 4}_1 ∧ -b^{162, 4}_0 ∧ -p_648) -> break c in CNF: c -b^{162, 4}_2 ∨ -b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ p_648 ∨ break c in DIMACS: -21158 -21159 21160 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{162, 4}_2 ∧ -b^{162, 4}_1 ∧ -b^{162, 4}_0 ∧ true) c in CNF: c -b^{162, 4}_2 ∨ b^{162, 4}_1 ∨ b^{162, 4}_0 ∨ false c in DIMACS: -21158 21159 21160 0 c 3 does not represent an automaton state. c -(-b^{162, 4}_2 ∧ b^{162, 4}_1 ∧ b^{162, 4}_0 ∧ true) c in CNF: c b^{162, 4}_2 ∨ -b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ false c in DIMACS: 21158 -21159 -21160 0 c -3 does not represent an automaton state. c -( b^{162, 4}_2 ∧ b^{162, 4}_1 ∧ b^{162, 4}_0 ∧ true) c in CNF: c -b^{162, 4}_2 ∨ -b^{162, 4}_1 ∨ -b^{162, 4}_0 ∨ false c in DIMACS: -21158 -21159 -21160 0 c i = 5 c -2+1 --> -1 c ( b^{162, 5}_2 ∧ b^{162, 5}_1 ∧ -b^{162, 5}_0 ∧ p_810) -> ( b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ b^{162, 6}_0) c in CNF: c -b^{162, 5}_2 ∨ -b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ -p_810 ∨ b^{162, 6}_2 c -b^{162, 5}_2 ∨ -b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ -p_810 ∨ -b^{162, 6}_1 c -b^{162, 5}_2 ∨ -b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ -p_810 ∨ b^{162, 6}_0 c in DIMACS: -21161 -21162 21163 -810 21164 0 -21161 -21162 21163 -810 -21165 0 -21161 -21162 21163 -810 21166 0 c -1+1 --> 0 c ( b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ b^{162, 5}_0 ∧ p_810) -> (-b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ -b^{162, 6}_0) c in CNF: c -b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ -p_810 ∨ -b^{162, 6}_2 c -b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ -p_810 ∨ -b^{162, 6}_1 c -b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ -p_810 ∨ -b^{162, 6}_0 c in DIMACS: -21161 21162 -21163 -810 -21164 0 -21161 21162 -21163 -810 -21165 0 -21161 21162 -21163 -810 -21166 0 c 0+1 --> 1 c (-b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ -b^{162, 5}_0 ∧ p_810) -> (-b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ b^{162, 6}_0) c in CNF: c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ -p_810 ∨ -b^{162, 6}_2 c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ -p_810 ∨ -b^{162, 6}_1 c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ -p_810 ∨ b^{162, 6}_0 c in DIMACS: 21161 21162 21163 -810 -21164 0 21161 21162 21163 -810 -21165 0 21161 21162 21163 -810 21166 0 c 1+1 --> 2 c (-b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ b^{162, 5}_0 ∧ p_810) -> (-b^{162, 6}_2 ∧ b^{162, 6}_1 ∧ -b^{162, 6}_0) c in CNF: c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ -p_810 ∨ -b^{162, 6}_2 c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ -p_810 ∨ b^{162, 6}_1 c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ -p_810 ∨ -b^{162, 6}_0 c in DIMACS: 21161 21162 -21163 -810 -21164 0 21161 21162 -21163 -810 21165 0 21161 21162 -21163 -810 -21166 0 c 2+1 --> break c (-b^{162, 5}_2 ∧ b^{162, 5}_1 ∧ -b^{162, 5}_0 ∧ p_810) -> break c in CNF: c b^{162, 5}_2 ∨ -b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ -p_810 ∨ break c in DIMACS: 21161 -21162 21163 -810 1162 0 c 2-1 --> 1 c (-b^{162, 5}_2 ∧ b^{162, 5}_1 ∧ -b^{162, 5}_0 ∧ -p_810) -> (-b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ b^{162, 6}_0) c in CNF: c b^{162, 5}_2 ∨ -b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ p_810 ∨ -b^{162, 6}_2 c b^{162, 5}_2 ∨ -b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ p_810 ∨ -b^{162, 6}_1 c b^{162, 5}_2 ∨ -b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ p_810 ∨ b^{162, 6}_0 c in DIMACS: 21161 -21162 21163 810 -21164 0 21161 -21162 21163 810 -21165 0 21161 -21162 21163 810 21166 0 c 1-1 --> 0 c (-b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ b^{162, 5}_0 ∧ -p_810) -> (-b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ -b^{162, 6}_0) c in CNF: c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ p_810 ∨ -b^{162, 6}_2 c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ p_810 ∨ -b^{162, 6}_1 c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ p_810 ∨ -b^{162, 6}_0 c in DIMACS: 21161 21162 -21163 810 -21164 0 21161 21162 -21163 810 -21165 0 21161 21162 -21163 810 -21166 0 c 0-1 --> -1 c (-b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ -b^{162, 5}_0 ∧ -p_810) -> ( b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ b^{162, 6}_0) c in CNF: c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ p_810 ∨ b^{162, 6}_2 c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ p_810 ∨ -b^{162, 6}_1 c b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ p_810 ∨ b^{162, 6}_0 c in DIMACS: 21161 21162 21163 810 21164 0 21161 21162 21163 810 -21165 0 21161 21162 21163 810 21166 0 c -1-1 --> -2 c ( b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ b^{162, 5}_0 ∧ -p_810) -> ( b^{162, 6}_2 ∧ b^{162, 6}_1 ∧ -b^{162, 6}_0) c in CNF: c -b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ p_810 ∨ b^{162, 6}_2 c -b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ p_810 ∨ b^{162, 6}_1 c -b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ p_810 ∨ -b^{162, 6}_0 c in DIMACS: -21161 21162 -21163 810 21164 0 -21161 21162 -21163 810 21165 0 -21161 21162 -21163 810 -21166 0 c -2-1 --> break c ( b^{162, 5}_2 ∧ b^{162, 5}_1 ∧ -b^{162, 5}_0 ∧ -p_810) -> break c in CNF: c -b^{162, 5}_2 ∨ -b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ p_810 ∨ break c in DIMACS: -21161 -21162 21163 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{162, 5}_2 ∧ -b^{162, 5}_1 ∧ -b^{162, 5}_0 ∧ true) c in CNF: c -b^{162, 5}_2 ∨ b^{162, 5}_1 ∨ b^{162, 5}_0 ∨ false c in DIMACS: -21161 21162 21163 0 c 3 does not represent an automaton state. c -(-b^{162, 5}_2 ∧ b^{162, 5}_1 ∧ b^{162, 5}_0 ∧ true) c in CNF: c b^{162, 5}_2 ∨ -b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ false c in DIMACS: 21161 -21162 -21163 0 c -3 does not represent an automaton state. c -( b^{162, 5}_2 ∧ b^{162, 5}_1 ∧ b^{162, 5}_0 ∧ true) c in CNF: c -b^{162, 5}_2 ∨ -b^{162, 5}_1 ∨ -b^{162, 5}_0 ∨ false c in DIMACS: -21161 -21162 -21163 0 c i = 6 c -2+1 --> -1 c ( b^{162, 6}_2 ∧ b^{162, 6}_1 ∧ -b^{162, 6}_0 ∧ p_972) -> ( b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ b^{162, 7}_0) c in CNF: c -b^{162, 6}_2 ∨ -b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ -p_972 ∨ b^{162, 7}_2 c -b^{162, 6}_2 ∨ -b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ -p_972 ∨ -b^{162, 7}_1 c -b^{162, 6}_2 ∨ -b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ -p_972 ∨ b^{162, 7}_0 c in DIMACS: -21164 -21165 21166 -972 21167 0 -21164 -21165 21166 -972 -21168 0 -21164 -21165 21166 -972 21169 0 c -1+1 --> 0 c ( b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ b^{162, 6}_0 ∧ p_972) -> (-b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ -b^{162, 7}_0) c in CNF: c -b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ -p_972 ∨ -b^{162, 7}_2 c -b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ -p_972 ∨ -b^{162, 7}_1 c -b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ -p_972 ∨ -b^{162, 7}_0 c in DIMACS: -21164 21165 -21166 -972 -21167 0 -21164 21165 -21166 -972 -21168 0 -21164 21165 -21166 -972 -21169 0 c 0+1 --> 1 c (-b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ -b^{162, 6}_0 ∧ p_972) -> (-b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ b^{162, 7}_0) c in CNF: c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ -p_972 ∨ -b^{162, 7}_2 c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ -p_972 ∨ -b^{162, 7}_1 c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ -p_972 ∨ b^{162, 7}_0 c in DIMACS: 21164 21165 21166 -972 -21167 0 21164 21165 21166 -972 -21168 0 21164 21165 21166 -972 21169 0 c 1+1 --> 2 c (-b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ b^{162, 6}_0 ∧ p_972) -> (-b^{162, 7}_2 ∧ b^{162, 7}_1 ∧ -b^{162, 7}_0) c in CNF: c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ -p_972 ∨ -b^{162, 7}_2 c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ -p_972 ∨ b^{162, 7}_1 c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ -p_972 ∨ -b^{162, 7}_0 c in DIMACS: 21164 21165 -21166 -972 -21167 0 21164 21165 -21166 -972 21168 0 21164 21165 -21166 -972 -21169 0 c 2+1 --> break c (-b^{162, 6}_2 ∧ b^{162, 6}_1 ∧ -b^{162, 6}_0 ∧ p_972) -> break c in CNF: c b^{162, 6}_2 ∨ -b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ -p_972 ∨ break c in DIMACS: 21164 -21165 21166 -972 1162 0 c 2-1 --> 1 c (-b^{162, 6}_2 ∧ b^{162, 6}_1 ∧ -b^{162, 6}_0 ∧ -p_972) -> (-b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ b^{162, 7}_0) c in CNF: c b^{162, 6}_2 ∨ -b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ p_972 ∨ -b^{162, 7}_2 c b^{162, 6}_2 ∨ -b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ p_972 ∨ -b^{162, 7}_1 c b^{162, 6}_2 ∨ -b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ p_972 ∨ b^{162, 7}_0 c in DIMACS: 21164 -21165 21166 972 -21167 0 21164 -21165 21166 972 -21168 0 21164 -21165 21166 972 21169 0 c 1-1 --> 0 c (-b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ b^{162, 6}_0 ∧ -p_972) -> (-b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ -b^{162, 7}_0) c in CNF: c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ p_972 ∨ -b^{162, 7}_2 c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ p_972 ∨ -b^{162, 7}_1 c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ p_972 ∨ -b^{162, 7}_0 c in DIMACS: 21164 21165 -21166 972 -21167 0 21164 21165 -21166 972 -21168 0 21164 21165 -21166 972 -21169 0 c 0-1 --> -1 c (-b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ -b^{162, 6}_0 ∧ -p_972) -> ( b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ b^{162, 7}_0) c in CNF: c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ p_972 ∨ b^{162, 7}_2 c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ p_972 ∨ -b^{162, 7}_1 c b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ p_972 ∨ b^{162, 7}_0 c in DIMACS: 21164 21165 21166 972 21167 0 21164 21165 21166 972 -21168 0 21164 21165 21166 972 21169 0 c -1-1 --> -2 c ( b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ b^{162, 6}_0 ∧ -p_972) -> ( b^{162, 7}_2 ∧ b^{162, 7}_1 ∧ -b^{162, 7}_0) c in CNF: c -b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ p_972 ∨ b^{162, 7}_2 c -b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ p_972 ∨ b^{162, 7}_1 c -b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ p_972 ∨ -b^{162, 7}_0 c in DIMACS: -21164 21165 -21166 972 21167 0 -21164 21165 -21166 972 21168 0 -21164 21165 -21166 972 -21169 0 c -2-1 --> break c ( b^{162, 6}_2 ∧ b^{162, 6}_1 ∧ -b^{162, 6}_0 ∧ -p_972) -> break c in CNF: c -b^{162, 6}_2 ∨ -b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ p_972 ∨ break c in DIMACS: -21164 -21165 21166 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{162, 6}_2 ∧ -b^{162, 6}_1 ∧ -b^{162, 6}_0 ∧ true) c in CNF: c -b^{162, 6}_2 ∨ b^{162, 6}_1 ∨ b^{162, 6}_0 ∨ false c in DIMACS: -21164 21165 21166 0 c 3 does not represent an automaton state. c -(-b^{162, 6}_2 ∧ b^{162, 6}_1 ∧ b^{162, 6}_0 ∧ true) c in CNF: c b^{162, 6}_2 ∨ -b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ false c in DIMACS: 21164 -21165 -21166 0 c -3 does not represent an automaton state. c -( b^{162, 6}_2 ∧ b^{162, 6}_1 ∧ b^{162, 6}_0 ∧ true) c in CNF: c -b^{162, 6}_2 ∨ -b^{162, 6}_1 ∨ -b^{162, 6}_0 ∨ false c in DIMACS: -21164 -21165 -21166 0 c i = 7 c -2+1 --> -1 c ( b^{162, 7}_2 ∧ b^{162, 7}_1 ∧ -b^{162, 7}_0 ∧ p_1134) -> ( b^{162, 8}_2 ∧ -b^{162, 8}_1 ∧ b^{162, 8}_0) c in CNF: c -b^{162, 7}_2 ∨ -b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ -p_1134 ∨ b^{162, 8}_2 c -b^{162, 7}_2 ∨ -b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ -p_1134 ∨ -b^{162, 8}_1 c -b^{162, 7}_2 ∨ -b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ -p_1134 ∨ b^{162, 8}_0 c in DIMACS: -21167 -21168 21169 -1134 21170 0 -21167 -21168 21169 -1134 -21171 0 -21167 -21168 21169 -1134 21172 0 c -1+1 --> 0 c ( b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ b^{162, 7}_0 ∧ p_1134) -> (-b^{162, 8}_2 ∧ -b^{162, 8}_1 ∧ -b^{162, 8}_0) c in CNF: c -b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ -p_1134 ∨ -b^{162, 8}_2 c -b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ -p_1134 ∨ -b^{162, 8}_1 c -b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ -p_1134 ∨ -b^{162, 8}_0 c in DIMACS: -21167 21168 -21169 -1134 -21170 0 -21167 21168 -21169 -1134 -21171 0 -21167 21168 -21169 -1134 -21172 0 c 0+1 --> 1 c (-b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ -b^{162, 7}_0 ∧ p_1134) -> (-b^{162, 8}_2 ∧ -b^{162, 8}_1 ∧ b^{162, 8}_0) c in CNF: c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ -p_1134 ∨ -b^{162, 8}_2 c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ -p_1134 ∨ -b^{162, 8}_1 c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ -p_1134 ∨ b^{162, 8}_0 c in DIMACS: 21167 21168 21169 -1134 -21170 0 21167 21168 21169 -1134 -21171 0 21167 21168 21169 -1134 21172 0 c 1+1 --> 2 c (-b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ b^{162, 7}_0 ∧ p_1134) -> (-b^{162, 8}_2 ∧ b^{162, 8}_1 ∧ -b^{162, 8}_0) c in CNF: c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ -p_1134 ∨ -b^{162, 8}_2 c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ -p_1134 ∨ b^{162, 8}_1 c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ -p_1134 ∨ -b^{162, 8}_0 c in DIMACS: 21167 21168 -21169 -1134 -21170 0 21167 21168 -21169 -1134 21171 0 21167 21168 -21169 -1134 -21172 0 c 2+1 --> break c (-b^{162, 7}_2 ∧ b^{162, 7}_1 ∧ -b^{162, 7}_0 ∧ p_1134) -> break c in CNF: c b^{162, 7}_2 ∨ -b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ -p_1134 ∨ break c in DIMACS: 21167 -21168 21169 -1134 1162 0 c 2-1 --> 1 c (-b^{162, 7}_2 ∧ b^{162, 7}_1 ∧ -b^{162, 7}_0 ∧ -p_1134) -> (-b^{162, 8}_2 ∧ -b^{162, 8}_1 ∧ b^{162, 8}_0) c in CNF: c b^{162, 7}_2 ∨ -b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ p_1134 ∨ -b^{162, 8}_2 c b^{162, 7}_2 ∨ -b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ p_1134 ∨ -b^{162, 8}_1 c b^{162, 7}_2 ∨ -b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ p_1134 ∨ b^{162, 8}_0 c in DIMACS: 21167 -21168 21169 1134 -21170 0 21167 -21168 21169 1134 -21171 0 21167 -21168 21169 1134 21172 0 c 1-1 --> 0 c (-b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ b^{162, 7}_0 ∧ -p_1134) -> (-b^{162, 8}_2 ∧ -b^{162, 8}_1 ∧ -b^{162, 8}_0) c in CNF: c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ p_1134 ∨ -b^{162, 8}_2 c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ p_1134 ∨ -b^{162, 8}_1 c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ p_1134 ∨ -b^{162, 8}_0 c in DIMACS: 21167 21168 -21169 1134 -21170 0 21167 21168 -21169 1134 -21171 0 21167 21168 -21169 1134 -21172 0 c 0-1 --> -1 c (-b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ -b^{162, 7}_0 ∧ -p_1134) -> ( b^{162, 8}_2 ∧ -b^{162, 8}_1 ∧ b^{162, 8}_0) c in CNF: c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ p_1134 ∨ b^{162, 8}_2 c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ p_1134 ∨ -b^{162, 8}_1 c b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ p_1134 ∨ b^{162, 8}_0 c in DIMACS: 21167 21168 21169 1134 21170 0 21167 21168 21169 1134 -21171 0 21167 21168 21169 1134 21172 0 c -1-1 --> -2 c ( b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ b^{162, 7}_0 ∧ -p_1134) -> ( b^{162, 8}_2 ∧ b^{162, 8}_1 ∧ -b^{162, 8}_0) c in CNF: c -b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ p_1134 ∨ b^{162, 8}_2 c -b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ p_1134 ∨ b^{162, 8}_1 c -b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ p_1134 ∨ -b^{162, 8}_0 c in DIMACS: -21167 21168 -21169 1134 21170 0 -21167 21168 -21169 1134 21171 0 -21167 21168 -21169 1134 -21172 0 c -2-1 --> break c ( b^{162, 7}_2 ∧ b^{162, 7}_1 ∧ -b^{162, 7}_0 ∧ -p_1134) -> break c in CNF: c -b^{162, 7}_2 ∨ -b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ p_1134 ∨ break c in DIMACS: -21167 -21168 21169 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{162, 7}_2 ∧ -b^{162, 7}_1 ∧ -b^{162, 7}_0 ∧ true) c in CNF: c -b^{162, 7}_2 ∨ b^{162, 7}_1 ∨ b^{162, 7}_0 ∨ false c in DIMACS: -21167 21168 21169 0 c 3 does not represent an automaton state. c -(-b^{162, 7}_2 ∧ b^{162, 7}_1 ∧ b^{162, 7}_0 ∧ true) c in CNF: c b^{162, 7}_2 ∨ -b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ false c in DIMACS: 21167 -21168 -21169 0 c -3 does not represent an automaton state. c -( b^{162, 7}_2 ∧ b^{162, 7}_1 ∧ b^{162, 7}_0 ∧ true) c in CNF: c -b^{162, 7}_2 ∨ -b^{162, 7}_1 ∨ -b^{162, 7}_0 ∨ false c in DIMACS: -21167 -21168 -21169 0 c INIT for k = 163 c -b^{163, 1}_2 c -b^{163, 1}_1 c -b^{163, 1}_0 c in DIMACS: -21173 0 -21174 0 -21175 0 c Transitions for k = 163 c i = 1 c -2+1 --> -1 c ( b^{163, 1}_2 ∧ b^{163, 1}_1 ∧ -b^{163, 1}_0 ∧ p_163) -> ( b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ b^{163, 2}_0) c in CNF: c -b^{163, 1}_2 ∨ -b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ -p_163 ∨ b^{163, 2}_2 c -b^{163, 1}_2 ∨ -b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ -p_163 ∨ -b^{163, 2}_1 c -b^{163, 1}_2 ∨ -b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ -p_163 ∨ b^{163, 2}_0 c in DIMACS: -21173 -21174 21175 -163 21176 0 -21173 -21174 21175 -163 -21177 0 -21173 -21174 21175 -163 21178 0 c -1+1 --> 0 c ( b^{163, 1}_2 ∧ -b^{163, 1}_1 ∧ b^{163, 1}_0 ∧ p_163) -> (-b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ -b^{163, 2}_0) c in CNF: c -b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ -p_163 ∨ -b^{163, 2}_2 c -b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ -p_163 ∨ -b^{163, 2}_1 c -b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ -p_163 ∨ -b^{163, 2}_0 c in DIMACS: -21173 21174 -21175 -163 -21176 0 -21173 21174 -21175 -163 -21177 0 -21173 21174 -21175 -163 -21178 0 c 0+1 --> 1 c (-b^{163, 1}_2 ∧ -b^{163, 1}_1 ∧ -b^{163, 1}_0 ∧ p_163) -> (-b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ b^{163, 2}_0) c in CNF: c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ -p_163 ∨ -b^{163, 2}_2 c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ -p_163 ∨ -b^{163, 2}_1 c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ -p_163 ∨ b^{163, 2}_0 c in DIMACS: 21173 21174 21175 -163 -21176 0 21173 21174 21175 -163 -21177 0 21173 21174 21175 -163 21178 0 c 1+1 --> 2 c (-b^{163, 1}_2 ∧ -b^{163, 1}_1 ∧ b^{163, 1}_0 ∧ p_163) -> (-b^{163, 2}_2 ∧ b^{163, 2}_1 ∧ -b^{163, 2}_0) c in CNF: c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ -p_163 ∨ -b^{163, 2}_2 c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ -p_163 ∨ b^{163, 2}_1 c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ -p_163 ∨ -b^{163, 2}_0 c in DIMACS: 21173 21174 -21175 -163 -21176 0 21173 21174 -21175 -163 21177 0 21173 21174 -21175 -163 -21178 0 c 2+1 --> break c (-b^{163, 1}_2 ∧ b^{163, 1}_1 ∧ -b^{163, 1}_0 ∧ p_163) -> break c in CNF: c b^{163, 1}_2 ∨ -b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ -p_163 ∨ break c in DIMACS: 21173 -21174 21175 -163 1162 0 c 2-1 --> 1 c (-b^{163, 1}_2 ∧ b^{163, 1}_1 ∧ -b^{163, 1}_0 ∧ -p_163) -> (-b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ b^{163, 2}_0) c in CNF: c b^{163, 1}_2 ∨ -b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ p_163 ∨ -b^{163, 2}_2 c b^{163, 1}_2 ∨ -b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ p_163 ∨ -b^{163, 2}_1 c b^{163, 1}_2 ∨ -b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ p_163 ∨ b^{163, 2}_0 c in DIMACS: 21173 -21174 21175 163 -21176 0 21173 -21174 21175 163 -21177 0 21173 -21174 21175 163 21178 0 c 1-1 --> 0 c (-b^{163, 1}_2 ∧ -b^{163, 1}_1 ∧ b^{163, 1}_0 ∧ -p_163) -> (-b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ -b^{163, 2}_0) c in CNF: c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ p_163 ∨ -b^{163, 2}_2 c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ p_163 ∨ -b^{163, 2}_1 c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ p_163 ∨ -b^{163, 2}_0 c in DIMACS: 21173 21174 -21175 163 -21176 0 21173 21174 -21175 163 -21177 0 21173 21174 -21175 163 -21178 0 c 0-1 --> -1 c (-b^{163, 1}_2 ∧ -b^{163, 1}_1 ∧ -b^{163, 1}_0 ∧ -p_163) -> ( b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ b^{163, 2}_0) c in CNF: c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ p_163 ∨ b^{163, 2}_2 c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ p_163 ∨ -b^{163, 2}_1 c b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ p_163 ∨ b^{163, 2}_0 c in DIMACS: 21173 21174 21175 163 21176 0 21173 21174 21175 163 -21177 0 21173 21174 21175 163 21178 0 c -1-1 --> -2 c ( b^{163, 1}_2 ∧ -b^{163, 1}_1 ∧ b^{163, 1}_0 ∧ -p_163) -> ( b^{163, 2}_2 ∧ b^{163, 2}_1 ∧ -b^{163, 2}_0) c in CNF: c -b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ p_163 ∨ b^{163, 2}_2 c -b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ p_163 ∨ b^{163, 2}_1 c -b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ p_163 ∨ -b^{163, 2}_0 c in DIMACS: -21173 21174 -21175 163 21176 0 -21173 21174 -21175 163 21177 0 -21173 21174 -21175 163 -21178 0 c -2-1 --> break c ( b^{163, 1}_2 ∧ b^{163, 1}_1 ∧ -b^{163, 1}_0 ∧ -p_163) -> break c in CNF: c -b^{163, 1}_2 ∨ -b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ p_163 ∨ break c in DIMACS: -21173 -21174 21175 163 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{163, 1}_2 ∧ -b^{163, 1}_1 ∧ -b^{163, 1}_0 ∧ true) c in CNF: c -b^{163, 1}_2 ∨ b^{163, 1}_1 ∨ b^{163, 1}_0 ∨ false c in DIMACS: -21173 21174 21175 0 c 3 does not represent an automaton state. c -(-b^{163, 1}_2 ∧ b^{163, 1}_1 ∧ b^{163, 1}_0 ∧ true) c in CNF: c b^{163, 1}_2 ∨ -b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ false c in DIMACS: 21173 -21174 -21175 0 c -3 does not represent an automaton state. c -( b^{163, 1}_2 ∧ b^{163, 1}_1 ∧ b^{163, 1}_0 ∧ true) c in CNF: c -b^{163, 1}_2 ∨ -b^{163, 1}_1 ∨ -b^{163, 1}_0 ∨ false c in DIMACS: -21173 -21174 -21175 0 c i = 2 c -2+1 --> -1 c ( b^{163, 2}_2 ∧ b^{163, 2}_1 ∧ -b^{163, 2}_0 ∧ p_326) -> ( b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ b^{163, 3}_0) c in CNF: c -b^{163, 2}_2 ∨ -b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ -p_326 ∨ b^{163, 3}_2 c -b^{163, 2}_2 ∨ -b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ -p_326 ∨ -b^{163, 3}_1 c -b^{163, 2}_2 ∨ -b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ -p_326 ∨ b^{163, 3}_0 c in DIMACS: -21176 -21177 21178 -326 21179 0 -21176 -21177 21178 -326 -21180 0 -21176 -21177 21178 -326 21181 0 c -1+1 --> 0 c ( b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ b^{163, 2}_0 ∧ p_326) -> (-b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ -b^{163, 3}_0) c in CNF: c -b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ -p_326 ∨ -b^{163, 3}_2 c -b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ -p_326 ∨ -b^{163, 3}_1 c -b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ -p_326 ∨ -b^{163, 3}_0 c in DIMACS: -21176 21177 -21178 -326 -21179 0 -21176 21177 -21178 -326 -21180 0 -21176 21177 -21178 -326 -21181 0 c 0+1 --> 1 c (-b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ -b^{163, 2}_0 ∧ p_326) -> (-b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ b^{163, 3}_0) c in CNF: c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ -p_326 ∨ -b^{163, 3}_2 c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ -p_326 ∨ -b^{163, 3}_1 c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ -p_326 ∨ b^{163, 3}_0 c in DIMACS: 21176 21177 21178 -326 -21179 0 21176 21177 21178 -326 -21180 0 21176 21177 21178 -326 21181 0 c 1+1 --> 2 c (-b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ b^{163, 2}_0 ∧ p_326) -> (-b^{163, 3}_2 ∧ b^{163, 3}_1 ∧ -b^{163, 3}_0) c in CNF: c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ -p_326 ∨ -b^{163, 3}_2 c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ -p_326 ∨ b^{163, 3}_1 c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ -p_326 ∨ -b^{163, 3}_0 c in DIMACS: 21176 21177 -21178 -326 -21179 0 21176 21177 -21178 -326 21180 0 21176 21177 -21178 -326 -21181 0 c 2+1 --> break c (-b^{163, 2}_2 ∧ b^{163, 2}_1 ∧ -b^{163, 2}_0 ∧ p_326) -> break c in CNF: c b^{163, 2}_2 ∨ -b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ -p_326 ∨ break c in DIMACS: 21176 -21177 21178 -326 1162 0 c 2-1 --> 1 c (-b^{163, 2}_2 ∧ b^{163, 2}_1 ∧ -b^{163, 2}_0 ∧ -p_326) -> (-b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ b^{163, 3}_0) c in CNF: c b^{163, 2}_2 ∨ -b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ p_326 ∨ -b^{163, 3}_2 c b^{163, 2}_2 ∨ -b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ p_326 ∨ -b^{163, 3}_1 c b^{163, 2}_2 ∨ -b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ p_326 ∨ b^{163, 3}_0 c in DIMACS: 21176 -21177 21178 326 -21179 0 21176 -21177 21178 326 -21180 0 21176 -21177 21178 326 21181 0 c 1-1 --> 0 c (-b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ b^{163, 2}_0 ∧ -p_326) -> (-b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ -b^{163, 3}_0) c in CNF: c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ p_326 ∨ -b^{163, 3}_2 c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ p_326 ∨ -b^{163, 3}_1 c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ p_326 ∨ -b^{163, 3}_0 c in DIMACS: 21176 21177 -21178 326 -21179 0 21176 21177 -21178 326 -21180 0 21176 21177 -21178 326 -21181 0 c 0-1 --> -1 c (-b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ -b^{163, 2}_0 ∧ -p_326) -> ( b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ b^{163, 3}_0) c in CNF: c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ p_326 ∨ b^{163, 3}_2 c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ p_326 ∨ -b^{163, 3}_1 c b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ p_326 ∨ b^{163, 3}_0 c in DIMACS: 21176 21177 21178 326 21179 0 21176 21177 21178 326 -21180 0 21176 21177 21178 326 21181 0 c -1-1 --> -2 c ( b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ b^{163, 2}_0 ∧ -p_326) -> ( b^{163, 3}_2 ∧ b^{163, 3}_1 ∧ -b^{163, 3}_0) c in CNF: c -b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ p_326 ∨ b^{163, 3}_2 c -b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ p_326 ∨ b^{163, 3}_1 c -b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ p_326 ∨ -b^{163, 3}_0 c in DIMACS: -21176 21177 -21178 326 21179 0 -21176 21177 -21178 326 21180 0 -21176 21177 -21178 326 -21181 0 c -2-1 --> break c ( b^{163, 2}_2 ∧ b^{163, 2}_1 ∧ -b^{163, 2}_0 ∧ -p_326) -> break c in CNF: c -b^{163, 2}_2 ∨ -b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ p_326 ∨ break c in DIMACS: -21176 -21177 21178 326 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{163, 2}_2 ∧ -b^{163, 2}_1 ∧ -b^{163, 2}_0 ∧ true) c in CNF: c -b^{163, 2}_2 ∨ b^{163, 2}_1 ∨ b^{163, 2}_0 ∨ false c in DIMACS: -21176 21177 21178 0 c 3 does not represent an automaton state. c -(-b^{163, 2}_2 ∧ b^{163, 2}_1 ∧ b^{163, 2}_0 ∧ true) c in CNF: c b^{163, 2}_2 ∨ -b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ false c in DIMACS: 21176 -21177 -21178 0 c -3 does not represent an automaton state. c -( b^{163, 2}_2 ∧ b^{163, 2}_1 ∧ b^{163, 2}_0 ∧ true) c in CNF: c -b^{163, 2}_2 ∨ -b^{163, 2}_1 ∨ -b^{163, 2}_0 ∨ false c in DIMACS: -21176 -21177 -21178 0 c i = 3 c -2+1 --> -1 c ( b^{163, 3}_2 ∧ b^{163, 3}_1 ∧ -b^{163, 3}_0 ∧ p_489) -> ( b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ b^{163, 4}_0) c in CNF: c -b^{163, 3}_2 ∨ -b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ -p_489 ∨ b^{163, 4}_2 c -b^{163, 3}_2 ∨ -b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ -p_489 ∨ -b^{163, 4}_1 c -b^{163, 3}_2 ∨ -b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ -p_489 ∨ b^{163, 4}_0 c in DIMACS: -21179 -21180 21181 -489 21182 0 -21179 -21180 21181 -489 -21183 0 -21179 -21180 21181 -489 21184 0 c -1+1 --> 0 c ( b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ b^{163, 3}_0 ∧ p_489) -> (-b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ -b^{163, 4}_0) c in CNF: c -b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ -p_489 ∨ -b^{163, 4}_2 c -b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ -p_489 ∨ -b^{163, 4}_1 c -b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ -p_489 ∨ -b^{163, 4}_0 c in DIMACS: -21179 21180 -21181 -489 -21182 0 -21179 21180 -21181 -489 -21183 0 -21179 21180 -21181 -489 -21184 0 c 0+1 --> 1 c (-b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ -b^{163, 3}_0 ∧ p_489) -> (-b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ b^{163, 4}_0) c in CNF: c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ -p_489 ∨ -b^{163, 4}_2 c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ -p_489 ∨ -b^{163, 4}_1 c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ -p_489 ∨ b^{163, 4}_0 c in DIMACS: 21179 21180 21181 -489 -21182 0 21179 21180 21181 -489 -21183 0 21179 21180 21181 -489 21184 0 c 1+1 --> 2 c (-b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ b^{163, 3}_0 ∧ p_489) -> (-b^{163, 4}_2 ∧ b^{163, 4}_1 ∧ -b^{163, 4}_0) c in CNF: c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ -p_489 ∨ -b^{163, 4}_2 c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ -p_489 ∨ b^{163, 4}_1 c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ -p_489 ∨ -b^{163, 4}_0 c in DIMACS: 21179 21180 -21181 -489 -21182 0 21179 21180 -21181 -489 21183 0 21179 21180 -21181 -489 -21184 0 c 2+1 --> break c (-b^{163, 3}_2 ∧ b^{163, 3}_1 ∧ -b^{163, 3}_0 ∧ p_489) -> break c in CNF: c b^{163, 3}_2 ∨ -b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ -p_489 ∨ break c in DIMACS: 21179 -21180 21181 -489 1162 0 c 2-1 --> 1 c (-b^{163, 3}_2 ∧ b^{163, 3}_1 ∧ -b^{163, 3}_0 ∧ -p_489) -> (-b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ b^{163, 4}_0) c in CNF: c b^{163, 3}_2 ∨ -b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ p_489 ∨ -b^{163, 4}_2 c b^{163, 3}_2 ∨ -b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ p_489 ∨ -b^{163, 4}_1 c b^{163, 3}_2 ∨ -b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ p_489 ∨ b^{163, 4}_0 c in DIMACS: 21179 -21180 21181 489 -21182 0 21179 -21180 21181 489 -21183 0 21179 -21180 21181 489 21184 0 c 1-1 --> 0 c (-b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ b^{163, 3}_0 ∧ -p_489) -> (-b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ -b^{163, 4}_0) c in CNF: c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ p_489 ∨ -b^{163, 4}_2 c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ p_489 ∨ -b^{163, 4}_1 c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ p_489 ∨ -b^{163, 4}_0 c in DIMACS: 21179 21180 -21181 489 -21182 0 21179 21180 -21181 489 -21183 0 21179 21180 -21181 489 -21184 0 c 0-1 --> -1 c (-b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ -b^{163, 3}_0 ∧ -p_489) -> ( b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ b^{163, 4}_0) c in CNF: c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ p_489 ∨ b^{163, 4}_2 c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ p_489 ∨ -b^{163, 4}_1 c b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ p_489 ∨ b^{163, 4}_0 c in DIMACS: 21179 21180 21181 489 21182 0 21179 21180 21181 489 -21183 0 21179 21180 21181 489 21184 0 c -1-1 --> -2 c ( b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ b^{163, 3}_0 ∧ -p_489) -> ( b^{163, 4}_2 ∧ b^{163, 4}_1 ∧ -b^{163, 4}_0) c in CNF: c -b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ p_489 ∨ b^{163, 4}_2 c -b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ p_489 ∨ b^{163, 4}_1 c -b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ p_489 ∨ -b^{163, 4}_0 c in DIMACS: -21179 21180 -21181 489 21182 0 -21179 21180 -21181 489 21183 0 -21179 21180 -21181 489 -21184 0 c -2-1 --> break c ( b^{163, 3}_2 ∧ b^{163, 3}_1 ∧ -b^{163, 3}_0 ∧ -p_489) -> break c in CNF: c -b^{163, 3}_2 ∨ -b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ p_489 ∨ break c in DIMACS: -21179 -21180 21181 489 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{163, 3}_2 ∧ -b^{163, 3}_1 ∧ -b^{163, 3}_0 ∧ true) c in CNF: c -b^{163, 3}_2 ∨ b^{163, 3}_1 ∨ b^{163, 3}_0 ∨ false c in DIMACS: -21179 21180 21181 0 c 3 does not represent an automaton state. c -(-b^{163, 3}_2 ∧ b^{163, 3}_1 ∧ b^{163, 3}_0 ∧ true) c in CNF: c b^{163, 3}_2 ∨ -b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ false c in DIMACS: 21179 -21180 -21181 0 c -3 does not represent an automaton state. c -( b^{163, 3}_2 ∧ b^{163, 3}_1 ∧ b^{163, 3}_0 ∧ true) c in CNF: c -b^{163, 3}_2 ∨ -b^{163, 3}_1 ∨ -b^{163, 3}_0 ∨ false c in DIMACS: -21179 -21180 -21181 0 c i = 4 c -2+1 --> -1 c ( b^{163, 4}_2 ∧ b^{163, 4}_1 ∧ -b^{163, 4}_0 ∧ p_652) -> ( b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ b^{163, 5}_0) c in CNF: c -b^{163, 4}_2 ∨ -b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ -p_652 ∨ b^{163, 5}_2 c -b^{163, 4}_2 ∨ -b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ -p_652 ∨ -b^{163, 5}_1 c -b^{163, 4}_2 ∨ -b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ -p_652 ∨ b^{163, 5}_0 c in DIMACS: -21182 -21183 21184 -652 21185 0 -21182 -21183 21184 -652 -21186 0 -21182 -21183 21184 -652 21187 0 c -1+1 --> 0 c ( b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ b^{163, 4}_0 ∧ p_652) -> (-b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ -b^{163, 5}_0) c in CNF: c -b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ -p_652 ∨ -b^{163, 5}_2 c -b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ -p_652 ∨ -b^{163, 5}_1 c -b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ -p_652 ∨ -b^{163, 5}_0 c in DIMACS: -21182 21183 -21184 -652 -21185 0 -21182 21183 -21184 -652 -21186 0 -21182 21183 -21184 -652 -21187 0 c 0+1 --> 1 c (-b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ -b^{163, 4}_0 ∧ p_652) -> (-b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ b^{163, 5}_0) c in CNF: c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ -p_652 ∨ -b^{163, 5}_2 c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ -p_652 ∨ -b^{163, 5}_1 c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ -p_652 ∨ b^{163, 5}_0 c in DIMACS: 21182 21183 21184 -652 -21185 0 21182 21183 21184 -652 -21186 0 21182 21183 21184 -652 21187 0 c 1+1 --> 2 c (-b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ b^{163, 4}_0 ∧ p_652) -> (-b^{163, 5}_2 ∧ b^{163, 5}_1 ∧ -b^{163, 5}_0) c in CNF: c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ -p_652 ∨ -b^{163, 5}_2 c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ -p_652 ∨ b^{163, 5}_1 c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ -p_652 ∨ -b^{163, 5}_0 c in DIMACS: 21182 21183 -21184 -652 -21185 0 21182 21183 -21184 -652 21186 0 21182 21183 -21184 -652 -21187 0 c 2+1 --> break c (-b^{163, 4}_2 ∧ b^{163, 4}_1 ∧ -b^{163, 4}_0 ∧ p_652) -> break c in CNF: c b^{163, 4}_2 ∨ -b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ -p_652 ∨ break c in DIMACS: 21182 -21183 21184 -652 1162 0 c 2-1 --> 1 c (-b^{163, 4}_2 ∧ b^{163, 4}_1 ∧ -b^{163, 4}_0 ∧ -p_652) -> (-b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ b^{163, 5}_0) c in CNF: c b^{163, 4}_2 ∨ -b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ p_652 ∨ -b^{163, 5}_2 c b^{163, 4}_2 ∨ -b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ p_652 ∨ -b^{163, 5}_1 c b^{163, 4}_2 ∨ -b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ p_652 ∨ b^{163, 5}_0 c in DIMACS: 21182 -21183 21184 652 -21185 0 21182 -21183 21184 652 -21186 0 21182 -21183 21184 652 21187 0 c 1-1 --> 0 c (-b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ b^{163, 4}_0 ∧ -p_652) -> (-b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ -b^{163, 5}_0) c in CNF: c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ p_652 ∨ -b^{163, 5}_2 c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ p_652 ∨ -b^{163, 5}_1 c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ p_652 ∨ -b^{163, 5}_0 c in DIMACS: 21182 21183 -21184 652 -21185 0 21182 21183 -21184 652 -21186 0 21182 21183 -21184 652 -21187 0 c 0-1 --> -1 c (-b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ -b^{163, 4}_0 ∧ -p_652) -> ( b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ b^{163, 5}_0) c in CNF: c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ p_652 ∨ b^{163, 5}_2 c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ p_652 ∨ -b^{163, 5}_1 c b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ p_652 ∨ b^{163, 5}_0 c in DIMACS: 21182 21183 21184 652 21185 0 21182 21183 21184 652 -21186 0 21182 21183 21184 652 21187 0 c -1-1 --> -2 c ( b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ b^{163, 4}_0 ∧ -p_652) -> ( b^{163, 5}_2 ∧ b^{163, 5}_1 ∧ -b^{163, 5}_0) c in CNF: c -b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ p_652 ∨ b^{163, 5}_2 c -b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ p_652 ∨ b^{163, 5}_1 c -b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ p_652 ∨ -b^{163, 5}_0 c in DIMACS: -21182 21183 -21184 652 21185 0 -21182 21183 -21184 652 21186 0 -21182 21183 -21184 652 -21187 0 c -2-1 --> break c ( b^{163, 4}_2 ∧ b^{163, 4}_1 ∧ -b^{163, 4}_0 ∧ -p_652) -> break c in CNF: c -b^{163, 4}_2 ∨ -b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ p_652 ∨ break c in DIMACS: -21182 -21183 21184 652 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{163, 4}_2 ∧ -b^{163, 4}_1 ∧ -b^{163, 4}_0 ∧ true) c in CNF: c -b^{163, 4}_2 ∨ b^{163, 4}_1 ∨ b^{163, 4}_0 ∨ false c in DIMACS: -21182 21183 21184 0 c 3 does not represent an automaton state. c -(-b^{163, 4}_2 ∧ b^{163, 4}_1 ∧ b^{163, 4}_0 ∧ true) c in CNF: c b^{163, 4}_2 ∨ -b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ false c in DIMACS: 21182 -21183 -21184 0 c -3 does not represent an automaton state. c -( b^{163, 4}_2 ∧ b^{163, 4}_1 ∧ b^{163, 4}_0 ∧ true) c in CNF: c -b^{163, 4}_2 ∨ -b^{163, 4}_1 ∨ -b^{163, 4}_0 ∨ false c in DIMACS: -21182 -21183 -21184 0 c i = 5 c -2+1 --> -1 c ( b^{163, 5}_2 ∧ b^{163, 5}_1 ∧ -b^{163, 5}_0 ∧ p_815) -> ( b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ b^{163, 6}_0) c in CNF: c -b^{163, 5}_2 ∨ -b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ -p_815 ∨ b^{163, 6}_2 c -b^{163, 5}_2 ∨ -b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ -p_815 ∨ -b^{163, 6}_1 c -b^{163, 5}_2 ∨ -b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ -p_815 ∨ b^{163, 6}_0 c in DIMACS: -21185 -21186 21187 -815 21188 0 -21185 -21186 21187 -815 -21189 0 -21185 -21186 21187 -815 21190 0 c -1+1 --> 0 c ( b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ b^{163, 5}_0 ∧ p_815) -> (-b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ -b^{163, 6}_0) c in CNF: c -b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ -p_815 ∨ -b^{163, 6}_2 c -b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ -p_815 ∨ -b^{163, 6}_1 c -b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ -p_815 ∨ -b^{163, 6}_0 c in DIMACS: -21185 21186 -21187 -815 -21188 0 -21185 21186 -21187 -815 -21189 0 -21185 21186 -21187 -815 -21190 0 c 0+1 --> 1 c (-b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ -b^{163, 5}_0 ∧ p_815) -> (-b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ b^{163, 6}_0) c in CNF: c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ -p_815 ∨ -b^{163, 6}_2 c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ -p_815 ∨ -b^{163, 6}_1 c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ -p_815 ∨ b^{163, 6}_0 c in DIMACS: 21185 21186 21187 -815 -21188 0 21185 21186 21187 -815 -21189 0 21185 21186 21187 -815 21190 0 c 1+1 --> 2 c (-b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ b^{163, 5}_0 ∧ p_815) -> (-b^{163, 6}_2 ∧ b^{163, 6}_1 ∧ -b^{163, 6}_0) c in CNF: c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ -p_815 ∨ -b^{163, 6}_2 c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ -p_815 ∨ b^{163, 6}_1 c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ -p_815 ∨ -b^{163, 6}_0 c in DIMACS: 21185 21186 -21187 -815 -21188 0 21185 21186 -21187 -815 21189 0 21185 21186 -21187 -815 -21190 0 c 2+1 --> break c (-b^{163, 5}_2 ∧ b^{163, 5}_1 ∧ -b^{163, 5}_0 ∧ p_815) -> break c in CNF: c b^{163, 5}_2 ∨ -b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ -p_815 ∨ break c in DIMACS: 21185 -21186 21187 -815 1162 0 c 2-1 --> 1 c (-b^{163, 5}_2 ∧ b^{163, 5}_1 ∧ -b^{163, 5}_0 ∧ -p_815) -> (-b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ b^{163, 6}_0) c in CNF: c b^{163, 5}_2 ∨ -b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ p_815 ∨ -b^{163, 6}_2 c b^{163, 5}_2 ∨ -b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ p_815 ∨ -b^{163, 6}_1 c b^{163, 5}_2 ∨ -b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ p_815 ∨ b^{163, 6}_0 c in DIMACS: 21185 -21186 21187 815 -21188 0 21185 -21186 21187 815 -21189 0 21185 -21186 21187 815 21190 0 c 1-1 --> 0 c (-b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ b^{163, 5}_0 ∧ -p_815) -> (-b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ -b^{163, 6}_0) c in CNF: c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ p_815 ∨ -b^{163, 6}_2 c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ p_815 ∨ -b^{163, 6}_1 c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ p_815 ∨ -b^{163, 6}_0 c in DIMACS: 21185 21186 -21187 815 -21188 0 21185 21186 -21187 815 -21189 0 21185 21186 -21187 815 -21190 0 c 0-1 --> -1 c (-b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ -b^{163, 5}_0 ∧ -p_815) -> ( b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ b^{163, 6}_0) c in CNF: c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ p_815 ∨ b^{163, 6}_2 c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ p_815 ∨ -b^{163, 6}_1 c b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ p_815 ∨ b^{163, 6}_0 c in DIMACS: 21185 21186 21187 815 21188 0 21185 21186 21187 815 -21189 0 21185 21186 21187 815 21190 0 c -1-1 --> -2 c ( b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ b^{163, 5}_0 ∧ -p_815) -> ( b^{163, 6}_2 ∧ b^{163, 6}_1 ∧ -b^{163, 6}_0) c in CNF: c -b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ p_815 ∨ b^{163, 6}_2 c -b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ p_815 ∨ b^{163, 6}_1 c -b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ p_815 ∨ -b^{163, 6}_0 c in DIMACS: -21185 21186 -21187 815 21188 0 -21185 21186 -21187 815 21189 0 -21185 21186 -21187 815 -21190 0 c -2-1 --> break c ( b^{163, 5}_2 ∧ b^{163, 5}_1 ∧ -b^{163, 5}_0 ∧ -p_815) -> break c in CNF: c -b^{163, 5}_2 ∨ -b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ p_815 ∨ break c in DIMACS: -21185 -21186 21187 815 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{163, 5}_2 ∧ -b^{163, 5}_1 ∧ -b^{163, 5}_0 ∧ true) c in CNF: c -b^{163, 5}_2 ∨ b^{163, 5}_1 ∨ b^{163, 5}_0 ∨ false c in DIMACS: -21185 21186 21187 0 c 3 does not represent an automaton state. c -(-b^{163, 5}_2 ∧ b^{163, 5}_1 ∧ b^{163, 5}_0 ∧ true) c in CNF: c b^{163, 5}_2 ∨ -b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ false c in DIMACS: 21185 -21186 -21187 0 c -3 does not represent an automaton state. c -( b^{163, 5}_2 ∧ b^{163, 5}_1 ∧ b^{163, 5}_0 ∧ true) c in CNF: c -b^{163, 5}_2 ∨ -b^{163, 5}_1 ∨ -b^{163, 5}_0 ∨ false c in DIMACS: -21185 -21186 -21187 0 c i = 6 c -2+1 --> -1 c ( b^{163, 6}_2 ∧ b^{163, 6}_1 ∧ -b^{163, 6}_0 ∧ p_978) -> ( b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ b^{163, 7}_0) c in CNF: c -b^{163, 6}_2 ∨ -b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ -p_978 ∨ b^{163, 7}_2 c -b^{163, 6}_2 ∨ -b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ -p_978 ∨ -b^{163, 7}_1 c -b^{163, 6}_2 ∨ -b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ -p_978 ∨ b^{163, 7}_0 c in DIMACS: -21188 -21189 21190 -978 21191 0 -21188 -21189 21190 -978 -21192 0 -21188 -21189 21190 -978 21193 0 c -1+1 --> 0 c ( b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ b^{163, 6}_0 ∧ p_978) -> (-b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ -b^{163, 7}_0) c in CNF: c -b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ -p_978 ∨ -b^{163, 7}_2 c -b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ -p_978 ∨ -b^{163, 7}_1 c -b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ -p_978 ∨ -b^{163, 7}_0 c in DIMACS: -21188 21189 -21190 -978 -21191 0 -21188 21189 -21190 -978 -21192 0 -21188 21189 -21190 -978 -21193 0 c 0+1 --> 1 c (-b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ -b^{163, 6}_0 ∧ p_978) -> (-b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ b^{163, 7}_0) c in CNF: c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ -p_978 ∨ -b^{163, 7}_2 c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ -p_978 ∨ -b^{163, 7}_1 c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ -p_978 ∨ b^{163, 7}_0 c in DIMACS: 21188 21189 21190 -978 -21191 0 21188 21189 21190 -978 -21192 0 21188 21189 21190 -978 21193 0 c 1+1 --> 2 c (-b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ b^{163, 6}_0 ∧ p_978) -> (-b^{163, 7}_2 ∧ b^{163, 7}_1 ∧ -b^{163, 7}_0) c in CNF: c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ -p_978 ∨ -b^{163, 7}_2 c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ -p_978 ∨ b^{163, 7}_1 c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ -p_978 ∨ -b^{163, 7}_0 c in DIMACS: 21188 21189 -21190 -978 -21191 0 21188 21189 -21190 -978 21192 0 21188 21189 -21190 -978 -21193 0 c 2+1 --> break c (-b^{163, 6}_2 ∧ b^{163, 6}_1 ∧ -b^{163, 6}_0 ∧ p_978) -> break c in CNF: c b^{163, 6}_2 ∨ -b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ -p_978 ∨ break c in DIMACS: 21188 -21189 21190 -978 1162 0 c 2-1 --> 1 c (-b^{163, 6}_2 ∧ b^{163, 6}_1 ∧ -b^{163, 6}_0 ∧ -p_978) -> (-b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ b^{163, 7}_0) c in CNF: c b^{163, 6}_2 ∨ -b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ p_978 ∨ -b^{163, 7}_2 c b^{163, 6}_2 ∨ -b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ p_978 ∨ -b^{163, 7}_1 c b^{163, 6}_2 ∨ -b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ p_978 ∨ b^{163, 7}_0 c in DIMACS: 21188 -21189 21190 978 -21191 0 21188 -21189 21190 978 -21192 0 21188 -21189 21190 978 21193 0 c 1-1 --> 0 c (-b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ b^{163, 6}_0 ∧ -p_978) -> (-b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ -b^{163, 7}_0) c in CNF: c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ p_978 ∨ -b^{163, 7}_2 c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ p_978 ∨ -b^{163, 7}_1 c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ p_978 ∨ -b^{163, 7}_0 c in DIMACS: 21188 21189 -21190 978 -21191 0 21188 21189 -21190 978 -21192 0 21188 21189 -21190 978 -21193 0 c 0-1 --> -1 c (-b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ -b^{163, 6}_0 ∧ -p_978) -> ( b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ b^{163, 7}_0) c in CNF: c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ p_978 ∨ b^{163, 7}_2 c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ p_978 ∨ -b^{163, 7}_1 c b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ p_978 ∨ b^{163, 7}_0 c in DIMACS: 21188 21189 21190 978 21191 0 21188 21189 21190 978 -21192 0 21188 21189 21190 978 21193 0 c -1-1 --> -2 c ( b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ b^{163, 6}_0 ∧ -p_978) -> ( b^{163, 7}_2 ∧ b^{163, 7}_1 ∧ -b^{163, 7}_0) c in CNF: c -b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ p_978 ∨ b^{163, 7}_2 c -b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ p_978 ∨ b^{163, 7}_1 c -b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ p_978 ∨ -b^{163, 7}_0 c in DIMACS: -21188 21189 -21190 978 21191 0 -21188 21189 -21190 978 21192 0 -21188 21189 -21190 978 -21193 0 c -2-1 --> break c ( b^{163, 6}_2 ∧ b^{163, 6}_1 ∧ -b^{163, 6}_0 ∧ -p_978) -> break c in CNF: c -b^{163, 6}_2 ∨ -b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ p_978 ∨ break c in DIMACS: -21188 -21189 21190 978 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{163, 6}_2 ∧ -b^{163, 6}_1 ∧ -b^{163, 6}_0 ∧ true) c in CNF: c -b^{163, 6}_2 ∨ b^{163, 6}_1 ∨ b^{163, 6}_0 ∨ false c in DIMACS: -21188 21189 21190 0 c 3 does not represent an automaton state. c -(-b^{163, 6}_2 ∧ b^{163, 6}_1 ∧ b^{163, 6}_0 ∧ true) c in CNF: c b^{163, 6}_2 ∨ -b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ false c in DIMACS: 21188 -21189 -21190 0 c -3 does not represent an automaton state. c -( b^{163, 6}_2 ∧ b^{163, 6}_1 ∧ b^{163, 6}_0 ∧ true) c in CNF: c -b^{163, 6}_2 ∨ -b^{163, 6}_1 ∨ -b^{163, 6}_0 ∨ false c in DIMACS: -21188 -21189 -21190 0 c i = 7 c -2+1 --> -1 c ( b^{163, 7}_2 ∧ b^{163, 7}_1 ∧ -b^{163, 7}_0 ∧ p_1141) -> ( b^{163, 8}_2 ∧ -b^{163, 8}_1 ∧ b^{163, 8}_0) c in CNF: c -b^{163, 7}_2 ∨ -b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ -p_1141 ∨ b^{163, 8}_2 c -b^{163, 7}_2 ∨ -b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ -p_1141 ∨ -b^{163, 8}_1 c -b^{163, 7}_2 ∨ -b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ -p_1141 ∨ b^{163, 8}_0 c in DIMACS: -21191 -21192 21193 -1141 21194 0 -21191 -21192 21193 -1141 -21195 0 -21191 -21192 21193 -1141 21196 0 c -1+1 --> 0 c ( b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ b^{163, 7}_0 ∧ p_1141) -> (-b^{163, 8}_2 ∧ -b^{163, 8}_1 ∧ -b^{163, 8}_0) c in CNF: c -b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ -p_1141 ∨ -b^{163, 8}_2 c -b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ -p_1141 ∨ -b^{163, 8}_1 c -b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ -p_1141 ∨ -b^{163, 8}_0 c in DIMACS: -21191 21192 -21193 -1141 -21194 0 -21191 21192 -21193 -1141 -21195 0 -21191 21192 -21193 -1141 -21196 0 c 0+1 --> 1 c (-b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ -b^{163, 7}_0 ∧ p_1141) -> (-b^{163, 8}_2 ∧ -b^{163, 8}_1 ∧ b^{163, 8}_0) c in CNF: c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ -p_1141 ∨ -b^{163, 8}_2 c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ -p_1141 ∨ -b^{163, 8}_1 c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ -p_1141 ∨ b^{163, 8}_0 c in DIMACS: 21191 21192 21193 -1141 -21194 0 21191 21192 21193 -1141 -21195 0 21191 21192 21193 -1141 21196 0 c 1+1 --> 2 c (-b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ b^{163, 7}_0 ∧ p_1141) -> (-b^{163, 8}_2 ∧ b^{163, 8}_1 ∧ -b^{163, 8}_0) c in CNF: c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ -p_1141 ∨ -b^{163, 8}_2 c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ -p_1141 ∨ b^{163, 8}_1 c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ -p_1141 ∨ -b^{163, 8}_0 c in DIMACS: 21191 21192 -21193 -1141 -21194 0 21191 21192 -21193 -1141 21195 0 21191 21192 -21193 -1141 -21196 0 c 2+1 --> break c (-b^{163, 7}_2 ∧ b^{163, 7}_1 ∧ -b^{163, 7}_0 ∧ p_1141) -> break c in CNF: c b^{163, 7}_2 ∨ -b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ -p_1141 ∨ break c in DIMACS: 21191 -21192 21193 -1141 1162 0 c 2-1 --> 1 c (-b^{163, 7}_2 ∧ b^{163, 7}_1 ∧ -b^{163, 7}_0 ∧ -p_1141) -> (-b^{163, 8}_2 ∧ -b^{163, 8}_1 ∧ b^{163, 8}_0) c in CNF: c b^{163, 7}_2 ∨ -b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ p_1141 ∨ -b^{163, 8}_2 c b^{163, 7}_2 ∨ -b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ p_1141 ∨ -b^{163, 8}_1 c b^{163, 7}_2 ∨ -b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ p_1141 ∨ b^{163, 8}_0 c in DIMACS: 21191 -21192 21193 1141 -21194 0 21191 -21192 21193 1141 -21195 0 21191 -21192 21193 1141 21196 0 c 1-1 --> 0 c (-b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ b^{163, 7}_0 ∧ -p_1141) -> (-b^{163, 8}_2 ∧ -b^{163, 8}_1 ∧ -b^{163, 8}_0) c in CNF: c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ p_1141 ∨ -b^{163, 8}_2 c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ p_1141 ∨ -b^{163, 8}_1 c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ p_1141 ∨ -b^{163, 8}_0 c in DIMACS: 21191 21192 -21193 1141 -21194 0 21191 21192 -21193 1141 -21195 0 21191 21192 -21193 1141 -21196 0 c 0-1 --> -1 c (-b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ -b^{163, 7}_0 ∧ -p_1141) -> ( b^{163, 8}_2 ∧ -b^{163, 8}_1 ∧ b^{163, 8}_0) c in CNF: c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ p_1141 ∨ b^{163, 8}_2 c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ p_1141 ∨ -b^{163, 8}_1 c b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ p_1141 ∨ b^{163, 8}_0 c in DIMACS: 21191 21192 21193 1141 21194 0 21191 21192 21193 1141 -21195 0 21191 21192 21193 1141 21196 0 c -1-1 --> -2 c ( b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ b^{163, 7}_0 ∧ -p_1141) -> ( b^{163, 8}_2 ∧ b^{163, 8}_1 ∧ -b^{163, 8}_0) c in CNF: c -b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ p_1141 ∨ b^{163, 8}_2 c -b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ p_1141 ∨ b^{163, 8}_1 c -b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ p_1141 ∨ -b^{163, 8}_0 c in DIMACS: -21191 21192 -21193 1141 21194 0 -21191 21192 -21193 1141 21195 0 -21191 21192 -21193 1141 -21196 0 c -2-1 --> break c ( b^{163, 7}_2 ∧ b^{163, 7}_1 ∧ -b^{163, 7}_0 ∧ -p_1141) -> break c in CNF: c -b^{163, 7}_2 ∨ -b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ p_1141 ∨ break c in DIMACS: -21191 -21192 21193 1141 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{163, 7}_2 ∧ -b^{163, 7}_1 ∧ -b^{163, 7}_0 ∧ true) c in CNF: c -b^{163, 7}_2 ∨ b^{163, 7}_1 ∨ b^{163, 7}_0 ∨ false c in DIMACS: -21191 21192 21193 0 c 3 does not represent an automaton state. c -(-b^{163, 7}_2 ∧ b^{163, 7}_1 ∧ b^{163, 7}_0 ∧ true) c in CNF: c b^{163, 7}_2 ∨ -b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ false c in DIMACS: 21191 -21192 -21193 0 c -3 does not represent an automaton state. c -( b^{163, 7}_2 ∧ b^{163, 7}_1 ∧ b^{163, 7}_0 ∧ true) c in CNF: c -b^{163, 7}_2 ∨ -b^{163, 7}_1 ∨ -b^{163, 7}_0 ∨ false c in DIMACS: -21191 -21192 -21193 0 c INIT for k = 164 c -b^{164, 1}_2 c -b^{164, 1}_1 c -b^{164, 1}_0 c in DIMACS: -21197 0 -21198 0 -21199 0 c Transitions for k = 164 c i = 1 c -2+1 --> -1 c ( b^{164, 1}_2 ∧ b^{164, 1}_1 ∧ -b^{164, 1}_0 ∧ p_164) -> ( b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ b^{164, 2}_0) c in CNF: c -b^{164, 1}_2 ∨ -b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ -p_164 ∨ b^{164, 2}_2 c -b^{164, 1}_2 ∨ -b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ -p_164 ∨ -b^{164, 2}_1 c -b^{164, 1}_2 ∨ -b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ -p_164 ∨ b^{164, 2}_0 c in DIMACS: -21197 -21198 21199 -164 21200 0 -21197 -21198 21199 -164 -21201 0 -21197 -21198 21199 -164 21202 0 c -1+1 --> 0 c ( b^{164, 1}_2 ∧ -b^{164, 1}_1 ∧ b^{164, 1}_0 ∧ p_164) -> (-b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ -b^{164, 2}_0) c in CNF: c -b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ -p_164 ∨ -b^{164, 2}_2 c -b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ -p_164 ∨ -b^{164, 2}_1 c -b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ -p_164 ∨ -b^{164, 2}_0 c in DIMACS: -21197 21198 -21199 -164 -21200 0 -21197 21198 -21199 -164 -21201 0 -21197 21198 -21199 -164 -21202 0 c 0+1 --> 1 c (-b^{164, 1}_2 ∧ -b^{164, 1}_1 ∧ -b^{164, 1}_0 ∧ p_164) -> (-b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ b^{164, 2}_0) c in CNF: c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ -p_164 ∨ -b^{164, 2}_2 c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ -p_164 ∨ -b^{164, 2}_1 c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ -p_164 ∨ b^{164, 2}_0 c in DIMACS: 21197 21198 21199 -164 -21200 0 21197 21198 21199 -164 -21201 0 21197 21198 21199 -164 21202 0 c 1+1 --> 2 c (-b^{164, 1}_2 ∧ -b^{164, 1}_1 ∧ b^{164, 1}_0 ∧ p_164) -> (-b^{164, 2}_2 ∧ b^{164, 2}_1 ∧ -b^{164, 2}_0) c in CNF: c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ -p_164 ∨ -b^{164, 2}_2 c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ -p_164 ∨ b^{164, 2}_1 c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ -p_164 ∨ -b^{164, 2}_0 c in DIMACS: 21197 21198 -21199 -164 -21200 0 21197 21198 -21199 -164 21201 0 21197 21198 -21199 -164 -21202 0 c 2+1 --> break c (-b^{164, 1}_2 ∧ b^{164, 1}_1 ∧ -b^{164, 1}_0 ∧ p_164) -> break c in CNF: c b^{164, 1}_2 ∨ -b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ -p_164 ∨ break c in DIMACS: 21197 -21198 21199 -164 1162 0 c 2-1 --> 1 c (-b^{164, 1}_2 ∧ b^{164, 1}_1 ∧ -b^{164, 1}_0 ∧ -p_164) -> (-b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ b^{164, 2}_0) c in CNF: c b^{164, 1}_2 ∨ -b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ p_164 ∨ -b^{164, 2}_2 c b^{164, 1}_2 ∨ -b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ p_164 ∨ -b^{164, 2}_1 c b^{164, 1}_2 ∨ -b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ p_164 ∨ b^{164, 2}_0 c in DIMACS: 21197 -21198 21199 164 -21200 0 21197 -21198 21199 164 -21201 0 21197 -21198 21199 164 21202 0 c 1-1 --> 0 c (-b^{164, 1}_2 ∧ -b^{164, 1}_1 ∧ b^{164, 1}_0 ∧ -p_164) -> (-b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ -b^{164, 2}_0) c in CNF: c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ p_164 ∨ -b^{164, 2}_2 c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ p_164 ∨ -b^{164, 2}_1 c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ p_164 ∨ -b^{164, 2}_0 c in DIMACS: 21197 21198 -21199 164 -21200 0 21197 21198 -21199 164 -21201 0 21197 21198 -21199 164 -21202 0 c 0-1 --> -1 c (-b^{164, 1}_2 ∧ -b^{164, 1}_1 ∧ -b^{164, 1}_0 ∧ -p_164) -> ( b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ b^{164, 2}_0) c in CNF: c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ p_164 ∨ b^{164, 2}_2 c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ p_164 ∨ -b^{164, 2}_1 c b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ p_164 ∨ b^{164, 2}_0 c in DIMACS: 21197 21198 21199 164 21200 0 21197 21198 21199 164 -21201 0 21197 21198 21199 164 21202 0 c -1-1 --> -2 c ( b^{164, 1}_2 ∧ -b^{164, 1}_1 ∧ b^{164, 1}_0 ∧ -p_164) -> ( b^{164, 2}_2 ∧ b^{164, 2}_1 ∧ -b^{164, 2}_0) c in CNF: c -b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ p_164 ∨ b^{164, 2}_2 c -b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ p_164 ∨ b^{164, 2}_1 c -b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ p_164 ∨ -b^{164, 2}_0 c in DIMACS: -21197 21198 -21199 164 21200 0 -21197 21198 -21199 164 21201 0 -21197 21198 -21199 164 -21202 0 c -2-1 --> break c ( b^{164, 1}_2 ∧ b^{164, 1}_1 ∧ -b^{164, 1}_0 ∧ -p_164) -> break c in CNF: c -b^{164, 1}_2 ∨ -b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ p_164 ∨ break c in DIMACS: -21197 -21198 21199 164 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{164, 1}_2 ∧ -b^{164, 1}_1 ∧ -b^{164, 1}_0 ∧ true) c in CNF: c -b^{164, 1}_2 ∨ b^{164, 1}_1 ∨ b^{164, 1}_0 ∨ false c in DIMACS: -21197 21198 21199 0 c 3 does not represent an automaton state. c -(-b^{164, 1}_2 ∧ b^{164, 1}_1 ∧ b^{164, 1}_0 ∧ true) c in CNF: c b^{164, 1}_2 ∨ -b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ false c in DIMACS: 21197 -21198 -21199 0 c -3 does not represent an automaton state. c -( b^{164, 1}_2 ∧ b^{164, 1}_1 ∧ b^{164, 1}_0 ∧ true) c in CNF: c -b^{164, 1}_2 ∨ -b^{164, 1}_1 ∨ -b^{164, 1}_0 ∨ false c in DIMACS: -21197 -21198 -21199 0 c i = 2 c -2+1 --> -1 c ( b^{164, 2}_2 ∧ b^{164, 2}_1 ∧ -b^{164, 2}_0 ∧ p_328) -> ( b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ b^{164, 3}_0) c in CNF: c -b^{164, 2}_2 ∨ -b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ -p_328 ∨ b^{164, 3}_2 c -b^{164, 2}_2 ∨ -b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ -p_328 ∨ -b^{164, 3}_1 c -b^{164, 2}_2 ∨ -b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ -p_328 ∨ b^{164, 3}_0 c in DIMACS: -21200 -21201 21202 -328 21203 0 -21200 -21201 21202 -328 -21204 0 -21200 -21201 21202 -328 21205 0 c -1+1 --> 0 c ( b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ b^{164, 2}_0 ∧ p_328) -> (-b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ -b^{164, 3}_0) c in CNF: c -b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ -p_328 ∨ -b^{164, 3}_2 c -b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ -p_328 ∨ -b^{164, 3}_1 c -b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ -p_328 ∨ -b^{164, 3}_0 c in DIMACS: -21200 21201 -21202 -328 -21203 0 -21200 21201 -21202 -328 -21204 0 -21200 21201 -21202 -328 -21205 0 c 0+1 --> 1 c (-b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ -b^{164, 2}_0 ∧ p_328) -> (-b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ b^{164, 3}_0) c in CNF: c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ -p_328 ∨ -b^{164, 3}_2 c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ -p_328 ∨ -b^{164, 3}_1 c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ -p_328 ∨ b^{164, 3}_0 c in DIMACS: 21200 21201 21202 -328 -21203 0 21200 21201 21202 -328 -21204 0 21200 21201 21202 -328 21205 0 c 1+1 --> 2 c (-b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ b^{164, 2}_0 ∧ p_328) -> (-b^{164, 3}_2 ∧ b^{164, 3}_1 ∧ -b^{164, 3}_0) c in CNF: c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ -p_328 ∨ -b^{164, 3}_2 c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ -p_328 ∨ b^{164, 3}_1 c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ -p_328 ∨ -b^{164, 3}_0 c in DIMACS: 21200 21201 -21202 -328 -21203 0 21200 21201 -21202 -328 21204 0 21200 21201 -21202 -328 -21205 0 c 2+1 --> break c (-b^{164, 2}_2 ∧ b^{164, 2}_1 ∧ -b^{164, 2}_0 ∧ p_328) -> break c in CNF: c b^{164, 2}_2 ∨ -b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ -p_328 ∨ break c in DIMACS: 21200 -21201 21202 -328 1162 0 c 2-1 --> 1 c (-b^{164, 2}_2 ∧ b^{164, 2}_1 ∧ -b^{164, 2}_0 ∧ -p_328) -> (-b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ b^{164, 3}_0) c in CNF: c b^{164, 2}_2 ∨ -b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ p_328 ∨ -b^{164, 3}_2 c b^{164, 2}_2 ∨ -b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ p_328 ∨ -b^{164, 3}_1 c b^{164, 2}_2 ∨ -b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ p_328 ∨ b^{164, 3}_0 c in DIMACS: 21200 -21201 21202 328 -21203 0 21200 -21201 21202 328 -21204 0 21200 -21201 21202 328 21205 0 c 1-1 --> 0 c (-b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ b^{164, 2}_0 ∧ -p_328) -> (-b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ -b^{164, 3}_0) c in CNF: c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ p_328 ∨ -b^{164, 3}_2 c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ p_328 ∨ -b^{164, 3}_1 c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ p_328 ∨ -b^{164, 3}_0 c in DIMACS: 21200 21201 -21202 328 -21203 0 21200 21201 -21202 328 -21204 0 21200 21201 -21202 328 -21205 0 c 0-1 --> -1 c (-b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ -b^{164, 2}_0 ∧ -p_328) -> ( b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ b^{164, 3}_0) c in CNF: c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ p_328 ∨ b^{164, 3}_2 c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ p_328 ∨ -b^{164, 3}_1 c b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ p_328 ∨ b^{164, 3}_0 c in DIMACS: 21200 21201 21202 328 21203 0 21200 21201 21202 328 -21204 0 21200 21201 21202 328 21205 0 c -1-1 --> -2 c ( b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ b^{164, 2}_0 ∧ -p_328) -> ( b^{164, 3}_2 ∧ b^{164, 3}_1 ∧ -b^{164, 3}_0) c in CNF: c -b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ p_328 ∨ b^{164, 3}_2 c -b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ p_328 ∨ b^{164, 3}_1 c -b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ p_328 ∨ -b^{164, 3}_0 c in DIMACS: -21200 21201 -21202 328 21203 0 -21200 21201 -21202 328 21204 0 -21200 21201 -21202 328 -21205 0 c -2-1 --> break c ( b^{164, 2}_2 ∧ b^{164, 2}_1 ∧ -b^{164, 2}_0 ∧ -p_328) -> break c in CNF: c -b^{164, 2}_2 ∨ -b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ p_328 ∨ break c in DIMACS: -21200 -21201 21202 328 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{164, 2}_2 ∧ -b^{164, 2}_1 ∧ -b^{164, 2}_0 ∧ true) c in CNF: c -b^{164, 2}_2 ∨ b^{164, 2}_1 ∨ b^{164, 2}_0 ∨ false c in DIMACS: -21200 21201 21202 0 c 3 does not represent an automaton state. c -(-b^{164, 2}_2 ∧ b^{164, 2}_1 ∧ b^{164, 2}_0 ∧ true) c in CNF: c b^{164, 2}_2 ∨ -b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ false c in DIMACS: 21200 -21201 -21202 0 c -3 does not represent an automaton state. c -( b^{164, 2}_2 ∧ b^{164, 2}_1 ∧ b^{164, 2}_0 ∧ true) c in CNF: c -b^{164, 2}_2 ∨ -b^{164, 2}_1 ∨ -b^{164, 2}_0 ∨ false c in DIMACS: -21200 -21201 -21202 0 c i = 3 c -2+1 --> -1 c ( b^{164, 3}_2 ∧ b^{164, 3}_1 ∧ -b^{164, 3}_0 ∧ p_492) -> ( b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ b^{164, 4}_0) c in CNF: c -b^{164, 3}_2 ∨ -b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ -p_492 ∨ b^{164, 4}_2 c -b^{164, 3}_2 ∨ -b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ -p_492 ∨ -b^{164, 4}_1 c -b^{164, 3}_2 ∨ -b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ -p_492 ∨ b^{164, 4}_0 c in DIMACS: -21203 -21204 21205 -492 21206 0 -21203 -21204 21205 -492 -21207 0 -21203 -21204 21205 -492 21208 0 c -1+1 --> 0 c ( b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ b^{164, 3}_0 ∧ p_492) -> (-b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ -b^{164, 4}_0) c in CNF: c -b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ -p_492 ∨ -b^{164, 4}_2 c -b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ -p_492 ∨ -b^{164, 4}_1 c -b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ -p_492 ∨ -b^{164, 4}_0 c in DIMACS: -21203 21204 -21205 -492 -21206 0 -21203 21204 -21205 -492 -21207 0 -21203 21204 -21205 -492 -21208 0 c 0+1 --> 1 c (-b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ -b^{164, 3}_0 ∧ p_492) -> (-b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ b^{164, 4}_0) c in CNF: c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ -p_492 ∨ -b^{164, 4}_2 c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ -p_492 ∨ -b^{164, 4}_1 c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ -p_492 ∨ b^{164, 4}_0 c in DIMACS: 21203 21204 21205 -492 -21206 0 21203 21204 21205 -492 -21207 0 21203 21204 21205 -492 21208 0 c 1+1 --> 2 c (-b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ b^{164, 3}_0 ∧ p_492) -> (-b^{164, 4}_2 ∧ b^{164, 4}_1 ∧ -b^{164, 4}_0) c in CNF: c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ -p_492 ∨ -b^{164, 4}_2 c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ -p_492 ∨ b^{164, 4}_1 c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ -p_492 ∨ -b^{164, 4}_0 c in DIMACS: 21203 21204 -21205 -492 -21206 0 21203 21204 -21205 -492 21207 0 21203 21204 -21205 -492 -21208 0 c 2+1 --> break c (-b^{164, 3}_2 ∧ b^{164, 3}_1 ∧ -b^{164, 3}_0 ∧ p_492) -> break c in CNF: c b^{164, 3}_2 ∨ -b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ -p_492 ∨ break c in DIMACS: 21203 -21204 21205 -492 1162 0 c 2-1 --> 1 c (-b^{164, 3}_2 ∧ b^{164, 3}_1 ∧ -b^{164, 3}_0 ∧ -p_492) -> (-b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ b^{164, 4}_0) c in CNF: c b^{164, 3}_2 ∨ -b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ p_492 ∨ -b^{164, 4}_2 c b^{164, 3}_2 ∨ -b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ p_492 ∨ -b^{164, 4}_1 c b^{164, 3}_2 ∨ -b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ p_492 ∨ b^{164, 4}_0 c in DIMACS: 21203 -21204 21205 492 -21206 0 21203 -21204 21205 492 -21207 0 21203 -21204 21205 492 21208 0 c 1-1 --> 0 c (-b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ b^{164, 3}_0 ∧ -p_492) -> (-b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ -b^{164, 4}_0) c in CNF: c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ p_492 ∨ -b^{164, 4}_2 c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ p_492 ∨ -b^{164, 4}_1 c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ p_492 ∨ -b^{164, 4}_0 c in DIMACS: 21203 21204 -21205 492 -21206 0 21203 21204 -21205 492 -21207 0 21203 21204 -21205 492 -21208 0 c 0-1 --> -1 c (-b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ -b^{164, 3}_0 ∧ -p_492) -> ( b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ b^{164, 4}_0) c in CNF: c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ p_492 ∨ b^{164, 4}_2 c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ p_492 ∨ -b^{164, 4}_1 c b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ p_492 ∨ b^{164, 4}_0 c in DIMACS: 21203 21204 21205 492 21206 0 21203 21204 21205 492 -21207 0 21203 21204 21205 492 21208 0 c -1-1 --> -2 c ( b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ b^{164, 3}_0 ∧ -p_492) -> ( b^{164, 4}_2 ∧ b^{164, 4}_1 ∧ -b^{164, 4}_0) c in CNF: c -b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ p_492 ∨ b^{164, 4}_2 c -b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ p_492 ∨ b^{164, 4}_1 c -b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ p_492 ∨ -b^{164, 4}_0 c in DIMACS: -21203 21204 -21205 492 21206 0 -21203 21204 -21205 492 21207 0 -21203 21204 -21205 492 -21208 0 c -2-1 --> break c ( b^{164, 3}_2 ∧ b^{164, 3}_1 ∧ -b^{164, 3}_0 ∧ -p_492) -> break c in CNF: c -b^{164, 3}_2 ∨ -b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ p_492 ∨ break c in DIMACS: -21203 -21204 21205 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{164, 3}_2 ∧ -b^{164, 3}_1 ∧ -b^{164, 3}_0 ∧ true) c in CNF: c -b^{164, 3}_2 ∨ b^{164, 3}_1 ∨ b^{164, 3}_0 ∨ false c in DIMACS: -21203 21204 21205 0 c 3 does not represent an automaton state. c -(-b^{164, 3}_2 ∧ b^{164, 3}_1 ∧ b^{164, 3}_0 ∧ true) c in CNF: c b^{164, 3}_2 ∨ -b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ false c in DIMACS: 21203 -21204 -21205 0 c -3 does not represent an automaton state. c -( b^{164, 3}_2 ∧ b^{164, 3}_1 ∧ b^{164, 3}_0 ∧ true) c in CNF: c -b^{164, 3}_2 ∨ -b^{164, 3}_1 ∨ -b^{164, 3}_0 ∨ false c in DIMACS: -21203 -21204 -21205 0 c i = 4 c -2+1 --> -1 c ( b^{164, 4}_2 ∧ b^{164, 4}_1 ∧ -b^{164, 4}_0 ∧ p_656) -> ( b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ b^{164, 5}_0) c in CNF: c -b^{164, 4}_2 ∨ -b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ -p_656 ∨ b^{164, 5}_2 c -b^{164, 4}_2 ∨ -b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ -p_656 ∨ -b^{164, 5}_1 c -b^{164, 4}_2 ∨ -b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ -p_656 ∨ b^{164, 5}_0 c in DIMACS: -21206 -21207 21208 -656 21209 0 -21206 -21207 21208 -656 -21210 0 -21206 -21207 21208 -656 21211 0 c -1+1 --> 0 c ( b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ b^{164, 4}_0 ∧ p_656) -> (-b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ -b^{164, 5}_0) c in CNF: c -b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ -p_656 ∨ -b^{164, 5}_2 c -b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ -p_656 ∨ -b^{164, 5}_1 c -b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ -p_656 ∨ -b^{164, 5}_0 c in DIMACS: -21206 21207 -21208 -656 -21209 0 -21206 21207 -21208 -656 -21210 0 -21206 21207 -21208 -656 -21211 0 c 0+1 --> 1 c (-b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ -b^{164, 4}_0 ∧ p_656) -> (-b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ b^{164, 5}_0) c in CNF: c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ -p_656 ∨ -b^{164, 5}_2 c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ -p_656 ∨ -b^{164, 5}_1 c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ -p_656 ∨ b^{164, 5}_0 c in DIMACS: 21206 21207 21208 -656 -21209 0 21206 21207 21208 -656 -21210 0 21206 21207 21208 -656 21211 0 c 1+1 --> 2 c (-b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ b^{164, 4}_0 ∧ p_656) -> (-b^{164, 5}_2 ∧ b^{164, 5}_1 ∧ -b^{164, 5}_0) c in CNF: c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ -p_656 ∨ -b^{164, 5}_2 c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ -p_656 ∨ b^{164, 5}_1 c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ -p_656 ∨ -b^{164, 5}_0 c in DIMACS: 21206 21207 -21208 -656 -21209 0 21206 21207 -21208 -656 21210 0 21206 21207 -21208 -656 -21211 0 c 2+1 --> break c (-b^{164, 4}_2 ∧ b^{164, 4}_1 ∧ -b^{164, 4}_0 ∧ p_656) -> break c in CNF: c b^{164, 4}_2 ∨ -b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ -p_656 ∨ break c in DIMACS: 21206 -21207 21208 -656 1162 0 c 2-1 --> 1 c (-b^{164, 4}_2 ∧ b^{164, 4}_1 ∧ -b^{164, 4}_0 ∧ -p_656) -> (-b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ b^{164, 5}_0) c in CNF: c b^{164, 4}_2 ∨ -b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ p_656 ∨ -b^{164, 5}_2 c b^{164, 4}_2 ∨ -b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ p_656 ∨ -b^{164, 5}_1 c b^{164, 4}_2 ∨ -b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ p_656 ∨ b^{164, 5}_0 c in DIMACS: 21206 -21207 21208 656 -21209 0 21206 -21207 21208 656 -21210 0 21206 -21207 21208 656 21211 0 c 1-1 --> 0 c (-b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ b^{164, 4}_0 ∧ -p_656) -> (-b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ -b^{164, 5}_0) c in CNF: c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ p_656 ∨ -b^{164, 5}_2 c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ p_656 ∨ -b^{164, 5}_1 c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ p_656 ∨ -b^{164, 5}_0 c in DIMACS: 21206 21207 -21208 656 -21209 0 21206 21207 -21208 656 -21210 0 21206 21207 -21208 656 -21211 0 c 0-1 --> -1 c (-b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ -b^{164, 4}_0 ∧ -p_656) -> ( b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ b^{164, 5}_0) c in CNF: c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ p_656 ∨ b^{164, 5}_2 c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ p_656 ∨ -b^{164, 5}_1 c b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ p_656 ∨ b^{164, 5}_0 c in DIMACS: 21206 21207 21208 656 21209 0 21206 21207 21208 656 -21210 0 21206 21207 21208 656 21211 0 c -1-1 --> -2 c ( b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ b^{164, 4}_0 ∧ -p_656) -> ( b^{164, 5}_2 ∧ b^{164, 5}_1 ∧ -b^{164, 5}_0) c in CNF: c -b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ p_656 ∨ b^{164, 5}_2 c -b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ p_656 ∨ b^{164, 5}_1 c -b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ p_656 ∨ -b^{164, 5}_0 c in DIMACS: -21206 21207 -21208 656 21209 0 -21206 21207 -21208 656 21210 0 -21206 21207 -21208 656 -21211 0 c -2-1 --> break c ( b^{164, 4}_2 ∧ b^{164, 4}_1 ∧ -b^{164, 4}_0 ∧ -p_656) -> break c in CNF: c -b^{164, 4}_2 ∨ -b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ p_656 ∨ break c in DIMACS: -21206 -21207 21208 656 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{164, 4}_2 ∧ -b^{164, 4}_1 ∧ -b^{164, 4}_0 ∧ true) c in CNF: c -b^{164, 4}_2 ∨ b^{164, 4}_1 ∨ b^{164, 4}_0 ∨ false c in DIMACS: -21206 21207 21208 0 c 3 does not represent an automaton state. c -(-b^{164, 4}_2 ∧ b^{164, 4}_1 ∧ b^{164, 4}_0 ∧ true) c in CNF: c b^{164, 4}_2 ∨ -b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ false c in DIMACS: 21206 -21207 -21208 0 c -3 does not represent an automaton state. c -( b^{164, 4}_2 ∧ b^{164, 4}_1 ∧ b^{164, 4}_0 ∧ true) c in CNF: c -b^{164, 4}_2 ∨ -b^{164, 4}_1 ∨ -b^{164, 4}_0 ∨ false c in DIMACS: -21206 -21207 -21208 0 c i = 5 c -2+1 --> -1 c ( b^{164, 5}_2 ∧ b^{164, 5}_1 ∧ -b^{164, 5}_0 ∧ p_820) -> ( b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ b^{164, 6}_0) c in CNF: c -b^{164, 5}_2 ∨ -b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ -p_820 ∨ b^{164, 6}_2 c -b^{164, 5}_2 ∨ -b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ -p_820 ∨ -b^{164, 6}_1 c -b^{164, 5}_2 ∨ -b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ -p_820 ∨ b^{164, 6}_0 c in DIMACS: -21209 -21210 21211 -820 21212 0 -21209 -21210 21211 -820 -21213 0 -21209 -21210 21211 -820 21214 0 c -1+1 --> 0 c ( b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ b^{164, 5}_0 ∧ p_820) -> (-b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ -b^{164, 6}_0) c in CNF: c -b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ -p_820 ∨ -b^{164, 6}_2 c -b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ -p_820 ∨ -b^{164, 6}_1 c -b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ -p_820 ∨ -b^{164, 6}_0 c in DIMACS: -21209 21210 -21211 -820 -21212 0 -21209 21210 -21211 -820 -21213 0 -21209 21210 -21211 -820 -21214 0 c 0+1 --> 1 c (-b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ -b^{164, 5}_0 ∧ p_820) -> (-b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ b^{164, 6}_0) c in CNF: c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ -p_820 ∨ -b^{164, 6}_2 c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ -p_820 ∨ -b^{164, 6}_1 c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ -p_820 ∨ b^{164, 6}_0 c in DIMACS: 21209 21210 21211 -820 -21212 0 21209 21210 21211 -820 -21213 0 21209 21210 21211 -820 21214 0 c 1+1 --> 2 c (-b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ b^{164, 5}_0 ∧ p_820) -> (-b^{164, 6}_2 ∧ b^{164, 6}_1 ∧ -b^{164, 6}_0) c in CNF: c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ -p_820 ∨ -b^{164, 6}_2 c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ -p_820 ∨ b^{164, 6}_1 c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ -p_820 ∨ -b^{164, 6}_0 c in DIMACS: 21209 21210 -21211 -820 -21212 0 21209 21210 -21211 -820 21213 0 21209 21210 -21211 -820 -21214 0 c 2+1 --> break c (-b^{164, 5}_2 ∧ b^{164, 5}_1 ∧ -b^{164, 5}_0 ∧ p_820) -> break c in CNF: c b^{164, 5}_2 ∨ -b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ -p_820 ∨ break c in DIMACS: 21209 -21210 21211 -820 1162 0 c 2-1 --> 1 c (-b^{164, 5}_2 ∧ b^{164, 5}_1 ∧ -b^{164, 5}_0 ∧ -p_820) -> (-b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ b^{164, 6}_0) c in CNF: c b^{164, 5}_2 ∨ -b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ p_820 ∨ -b^{164, 6}_2 c b^{164, 5}_2 ∨ -b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ p_820 ∨ -b^{164, 6}_1 c b^{164, 5}_2 ∨ -b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ p_820 ∨ b^{164, 6}_0 c in DIMACS: 21209 -21210 21211 820 -21212 0 21209 -21210 21211 820 -21213 0 21209 -21210 21211 820 21214 0 c 1-1 --> 0 c (-b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ b^{164, 5}_0 ∧ -p_820) -> (-b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ -b^{164, 6}_0) c in CNF: c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ p_820 ∨ -b^{164, 6}_2 c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ p_820 ∨ -b^{164, 6}_1 c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ p_820 ∨ -b^{164, 6}_0 c in DIMACS: 21209 21210 -21211 820 -21212 0 21209 21210 -21211 820 -21213 0 21209 21210 -21211 820 -21214 0 c 0-1 --> -1 c (-b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ -b^{164, 5}_0 ∧ -p_820) -> ( b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ b^{164, 6}_0) c in CNF: c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ p_820 ∨ b^{164, 6}_2 c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ p_820 ∨ -b^{164, 6}_1 c b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ p_820 ∨ b^{164, 6}_0 c in DIMACS: 21209 21210 21211 820 21212 0 21209 21210 21211 820 -21213 0 21209 21210 21211 820 21214 0 c -1-1 --> -2 c ( b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ b^{164, 5}_0 ∧ -p_820) -> ( b^{164, 6}_2 ∧ b^{164, 6}_1 ∧ -b^{164, 6}_0) c in CNF: c -b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ p_820 ∨ b^{164, 6}_2 c -b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ p_820 ∨ b^{164, 6}_1 c -b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ p_820 ∨ -b^{164, 6}_0 c in DIMACS: -21209 21210 -21211 820 21212 0 -21209 21210 -21211 820 21213 0 -21209 21210 -21211 820 -21214 0 c -2-1 --> break c ( b^{164, 5}_2 ∧ b^{164, 5}_1 ∧ -b^{164, 5}_0 ∧ -p_820) -> break c in CNF: c -b^{164, 5}_2 ∨ -b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ p_820 ∨ break c in DIMACS: -21209 -21210 21211 820 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{164, 5}_2 ∧ -b^{164, 5}_1 ∧ -b^{164, 5}_0 ∧ true) c in CNF: c -b^{164, 5}_2 ∨ b^{164, 5}_1 ∨ b^{164, 5}_0 ∨ false c in DIMACS: -21209 21210 21211 0 c 3 does not represent an automaton state. c -(-b^{164, 5}_2 ∧ b^{164, 5}_1 ∧ b^{164, 5}_0 ∧ true) c in CNF: c b^{164, 5}_2 ∨ -b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ false c in DIMACS: 21209 -21210 -21211 0 c -3 does not represent an automaton state. c -( b^{164, 5}_2 ∧ b^{164, 5}_1 ∧ b^{164, 5}_0 ∧ true) c in CNF: c -b^{164, 5}_2 ∨ -b^{164, 5}_1 ∨ -b^{164, 5}_0 ∨ false c in DIMACS: -21209 -21210 -21211 0 c i = 6 c -2+1 --> -1 c ( b^{164, 6}_2 ∧ b^{164, 6}_1 ∧ -b^{164, 6}_0 ∧ p_984) -> ( b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ b^{164, 7}_0) c in CNF: c -b^{164, 6}_2 ∨ -b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ -p_984 ∨ b^{164, 7}_2 c -b^{164, 6}_2 ∨ -b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ -p_984 ∨ -b^{164, 7}_1 c -b^{164, 6}_2 ∨ -b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ -p_984 ∨ b^{164, 7}_0 c in DIMACS: -21212 -21213 21214 -984 21215 0 -21212 -21213 21214 -984 -21216 0 -21212 -21213 21214 -984 21217 0 c -1+1 --> 0 c ( b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ b^{164, 6}_0 ∧ p_984) -> (-b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ -b^{164, 7}_0) c in CNF: c -b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ -p_984 ∨ -b^{164, 7}_2 c -b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ -p_984 ∨ -b^{164, 7}_1 c -b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ -p_984 ∨ -b^{164, 7}_0 c in DIMACS: -21212 21213 -21214 -984 -21215 0 -21212 21213 -21214 -984 -21216 0 -21212 21213 -21214 -984 -21217 0 c 0+1 --> 1 c (-b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ -b^{164, 6}_0 ∧ p_984) -> (-b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ b^{164, 7}_0) c in CNF: c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ -p_984 ∨ -b^{164, 7}_2 c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ -p_984 ∨ -b^{164, 7}_1 c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ -p_984 ∨ b^{164, 7}_0 c in DIMACS: 21212 21213 21214 -984 -21215 0 21212 21213 21214 -984 -21216 0 21212 21213 21214 -984 21217 0 c 1+1 --> 2 c (-b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ b^{164, 6}_0 ∧ p_984) -> (-b^{164, 7}_2 ∧ b^{164, 7}_1 ∧ -b^{164, 7}_0) c in CNF: c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ -p_984 ∨ -b^{164, 7}_2 c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ -p_984 ∨ b^{164, 7}_1 c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ -p_984 ∨ -b^{164, 7}_0 c in DIMACS: 21212 21213 -21214 -984 -21215 0 21212 21213 -21214 -984 21216 0 21212 21213 -21214 -984 -21217 0 c 2+1 --> break c (-b^{164, 6}_2 ∧ b^{164, 6}_1 ∧ -b^{164, 6}_0 ∧ p_984) -> break c in CNF: c b^{164, 6}_2 ∨ -b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ -p_984 ∨ break c in DIMACS: 21212 -21213 21214 -984 1162 0 c 2-1 --> 1 c (-b^{164, 6}_2 ∧ b^{164, 6}_1 ∧ -b^{164, 6}_0 ∧ -p_984) -> (-b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ b^{164, 7}_0) c in CNF: c b^{164, 6}_2 ∨ -b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ p_984 ∨ -b^{164, 7}_2 c b^{164, 6}_2 ∨ -b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ p_984 ∨ -b^{164, 7}_1 c b^{164, 6}_2 ∨ -b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ p_984 ∨ b^{164, 7}_0 c in DIMACS: 21212 -21213 21214 984 -21215 0 21212 -21213 21214 984 -21216 0 21212 -21213 21214 984 21217 0 c 1-1 --> 0 c (-b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ b^{164, 6}_0 ∧ -p_984) -> (-b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ -b^{164, 7}_0) c in CNF: c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ p_984 ∨ -b^{164, 7}_2 c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ p_984 ∨ -b^{164, 7}_1 c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ p_984 ∨ -b^{164, 7}_0 c in DIMACS: 21212 21213 -21214 984 -21215 0 21212 21213 -21214 984 -21216 0 21212 21213 -21214 984 -21217 0 c 0-1 --> -1 c (-b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ -b^{164, 6}_0 ∧ -p_984) -> ( b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ b^{164, 7}_0) c in CNF: c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ p_984 ∨ b^{164, 7}_2 c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ p_984 ∨ -b^{164, 7}_1 c b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ p_984 ∨ b^{164, 7}_0 c in DIMACS: 21212 21213 21214 984 21215 0 21212 21213 21214 984 -21216 0 21212 21213 21214 984 21217 0 c -1-1 --> -2 c ( b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ b^{164, 6}_0 ∧ -p_984) -> ( b^{164, 7}_2 ∧ b^{164, 7}_1 ∧ -b^{164, 7}_0) c in CNF: c -b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ p_984 ∨ b^{164, 7}_2 c -b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ p_984 ∨ b^{164, 7}_1 c -b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ p_984 ∨ -b^{164, 7}_0 c in DIMACS: -21212 21213 -21214 984 21215 0 -21212 21213 -21214 984 21216 0 -21212 21213 -21214 984 -21217 0 c -2-1 --> break c ( b^{164, 6}_2 ∧ b^{164, 6}_1 ∧ -b^{164, 6}_0 ∧ -p_984) -> break c in CNF: c -b^{164, 6}_2 ∨ -b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ p_984 ∨ break c in DIMACS: -21212 -21213 21214 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{164, 6}_2 ∧ -b^{164, 6}_1 ∧ -b^{164, 6}_0 ∧ true) c in CNF: c -b^{164, 6}_2 ∨ b^{164, 6}_1 ∨ b^{164, 6}_0 ∨ false c in DIMACS: -21212 21213 21214 0 c 3 does not represent an automaton state. c -(-b^{164, 6}_2 ∧ b^{164, 6}_1 ∧ b^{164, 6}_0 ∧ true) c in CNF: c b^{164, 6}_2 ∨ -b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ false c in DIMACS: 21212 -21213 -21214 0 c -3 does not represent an automaton state. c -( b^{164, 6}_2 ∧ b^{164, 6}_1 ∧ b^{164, 6}_0 ∧ true) c in CNF: c -b^{164, 6}_2 ∨ -b^{164, 6}_1 ∨ -b^{164, 6}_0 ∨ false c in DIMACS: -21212 -21213 -21214 0 c i = 7 c -2+1 --> -1 c ( b^{164, 7}_2 ∧ b^{164, 7}_1 ∧ -b^{164, 7}_0 ∧ p_1148) -> ( b^{164, 8}_2 ∧ -b^{164, 8}_1 ∧ b^{164, 8}_0) c in CNF: c -b^{164, 7}_2 ∨ -b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ -p_1148 ∨ b^{164, 8}_2 c -b^{164, 7}_2 ∨ -b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ -p_1148 ∨ -b^{164, 8}_1 c -b^{164, 7}_2 ∨ -b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ -p_1148 ∨ b^{164, 8}_0 c in DIMACS: -21215 -21216 21217 -1148 21218 0 -21215 -21216 21217 -1148 -21219 0 -21215 -21216 21217 -1148 21220 0 c -1+1 --> 0 c ( b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ b^{164, 7}_0 ∧ p_1148) -> (-b^{164, 8}_2 ∧ -b^{164, 8}_1 ∧ -b^{164, 8}_0) c in CNF: c -b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ -p_1148 ∨ -b^{164, 8}_2 c -b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ -p_1148 ∨ -b^{164, 8}_1 c -b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ -p_1148 ∨ -b^{164, 8}_0 c in DIMACS: -21215 21216 -21217 -1148 -21218 0 -21215 21216 -21217 -1148 -21219 0 -21215 21216 -21217 -1148 -21220 0 c 0+1 --> 1 c (-b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ -b^{164, 7}_0 ∧ p_1148) -> (-b^{164, 8}_2 ∧ -b^{164, 8}_1 ∧ b^{164, 8}_0) c in CNF: c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ -p_1148 ∨ -b^{164, 8}_2 c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ -p_1148 ∨ -b^{164, 8}_1 c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ -p_1148 ∨ b^{164, 8}_0 c in DIMACS: 21215 21216 21217 -1148 -21218 0 21215 21216 21217 -1148 -21219 0 21215 21216 21217 -1148 21220 0 c 1+1 --> 2 c (-b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ b^{164, 7}_0 ∧ p_1148) -> (-b^{164, 8}_2 ∧ b^{164, 8}_1 ∧ -b^{164, 8}_0) c in CNF: c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ -p_1148 ∨ -b^{164, 8}_2 c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ -p_1148 ∨ b^{164, 8}_1 c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ -p_1148 ∨ -b^{164, 8}_0 c in DIMACS: 21215 21216 -21217 -1148 -21218 0 21215 21216 -21217 -1148 21219 0 21215 21216 -21217 -1148 -21220 0 c 2+1 --> break c (-b^{164, 7}_2 ∧ b^{164, 7}_1 ∧ -b^{164, 7}_0 ∧ p_1148) -> break c in CNF: c b^{164, 7}_2 ∨ -b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ -p_1148 ∨ break c in DIMACS: 21215 -21216 21217 -1148 1162 0 c 2-1 --> 1 c (-b^{164, 7}_2 ∧ b^{164, 7}_1 ∧ -b^{164, 7}_0 ∧ -p_1148) -> (-b^{164, 8}_2 ∧ -b^{164, 8}_1 ∧ b^{164, 8}_0) c in CNF: c b^{164, 7}_2 ∨ -b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ p_1148 ∨ -b^{164, 8}_2 c b^{164, 7}_2 ∨ -b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ p_1148 ∨ -b^{164, 8}_1 c b^{164, 7}_2 ∨ -b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ p_1148 ∨ b^{164, 8}_0 c in DIMACS: 21215 -21216 21217 1148 -21218 0 21215 -21216 21217 1148 -21219 0 21215 -21216 21217 1148 21220 0 c 1-1 --> 0 c (-b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ b^{164, 7}_0 ∧ -p_1148) -> (-b^{164, 8}_2 ∧ -b^{164, 8}_1 ∧ -b^{164, 8}_0) c in CNF: c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ p_1148 ∨ -b^{164, 8}_2 c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ p_1148 ∨ -b^{164, 8}_1 c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ p_1148 ∨ -b^{164, 8}_0 c in DIMACS: 21215 21216 -21217 1148 -21218 0 21215 21216 -21217 1148 -21219 0 21215 21216 -21217 1148 -21220 0 c 0-1 --> -1 c (-b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ -b^{164, 7}_0 ∧ -p_1148) -> ( b^{164, 8}_2 ∧ -b^{164, 8}_1 ∧ b^{164, 8}_0) c in CNF: c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ p_1148 ∨ b^{164, 8}_2 c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ p_1148 ∨ -b^{164, 8}_1 c b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ p_1148 ∨ b^{164, 8}_0 c in DIMACS: 21215 21216 21217 1148 21218 0 21215 21216 21217 1148 -21219 0 21215 21216 21217 1148 21220 0 c -1-1 --> -2 c ( b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ b^{164, 7}_0 ∧ -p_1148) -> ( b^{164, 8}_2 ∧ b^{164, 8}_1 ∧ -b^{164, 8}_0) c in CNF: c -b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ p_1148 ∨ b^{164, 8}_2 c -b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ p_1148 ∨ b^{164, 8}_1 c -b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ p_1148 ∨ -b^{164, 8}_0 c in DIMACS: -21215 21216 -21217 1148 21218 0 -21215 21216 -21217 1148 21219 0 -21215 21216 -21217 1148 -21220 0 c -2-1 --> break c ( b^{164, 7}_2 ∧ b^{164, 7}_1 ∧ -b^{164, 7}_0 ∧ -p_1148) -> break c in CNF: c -b^{164, 7}_2 ∨ -b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ p_1148 ∨ break c in DIMACS: -21215 -21216 21217 1148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{164, 7}_2 ∧ -b^{164, 7}_1 ∧ -b^{164, 7}_0 ∧ true) c in CNF: c -b^{164, 7}_2 ∨ b^{164, 7}_1 ∨ b^{164, 7}_0 ∨ false c in DIMACS: -21215 21216 21217 0 c 3 does not represent an automaton state. c -(-b^{164, 7}_2 ∧ b^{164, 7}_1 ∧ b^{164, 7}_0 ∧ true) c in CNF: c b^{164, 7}_2 ∨ -b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ false c in DIMACS: 21215 -21216 -21217 0 c -3 does not represent an automaton state. c -( b^{164, 7}_2 ∧ b^{164, 7}_1 ∧ b^{164, 7}_0 ∧ true) c in CNF: c -b^{164, 7}_2 ∨ -b^{164, 7}_1 ∨ -b^{164, 7}_0 ∨ false c in DIMACS: -21215 -21216 -21217 0 c INIT for k = 165 c -b^{165, 1}_2 c -b^{165, 1}_1 c -b^{165, 1}_0 c in DIMACS: -21221 0 -21222 0 -21223 0 c Transitions for k = 165 c i = 1 c -2+1 --> -1 c ( b^{165, 1}_2 ∧ b^{165, 1}_1 ∧ -b^{165, 1}_0 ∧ p_165) -> ( b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ b^{165, 2}_0) c in CNF: c -b^{165, 1}_2 ∨ -b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ -p_165 ∨ b^{165, 2}_2 c -b^{165, 1}_2 ∨ -b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ -p_165 ∨ -b^{165, 2}_1 c -b^{165, 1}_2 ∨ -b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ -p_165 ∨ b^{165, 2}_0 c in DIMACS: -21221 -21222 21223 -165 21224 0 -21221 -21222 21223 -165 -21225 0 -21221 -21222 21223 -165 21226 0 c -1+1 --> 0 c ( b^{165, 1}_2 ∧ -b^{165, 1}_1 ∧ b^{165, 1}_0 ∧ p_165) -> (-b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ -b^{165, 2}_0) c in CNF: c -b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ -p_165 ∨ -b^{165, 2}_2 c -b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ -p_165 ∨ -b^{165, 2}_1 c -b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ -p_165 ∨ -b^{165, 2}_0 c in DIMACS: -21221 21222 -21223 -165 -21224 0 -21221 21222 -21223 -165 -21225 0 -21221 21222 -21223 -165 -21226 0 c 0+1 --> 1 c (-b^{165, 1}_2 ∧ -b^{165, 1}_1 ∧ -b^{165, 1}_0 ∧ p_165) -> (-b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ b^{165, 2}_0) c in CNF: c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ -p_165 ∨ -b^{165, 2}_2 c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ -p_165 ∨ -b^{165, 2}_1 c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ -p_165 ∨ b^{165, 2}_0 c in DIMACS: 21221 21222 21223 -165 -21224 0 21221 21222 21223 -165 -21225 0 21221 21222 21223 -165 21226 0 c 1+1 --> 2 c (-b^{165, 1}_2 ∧ -b^{165, 1}_1 ∧ b^{165, 1}_0 ∧ p_165) -> (-b^{165, 2}_2 ∧ b^{165, 2}_1 ∧ -b^{165, 2}_0) c in CNF: c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ -p_165 ∨ -b^{165, 2}_2 c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ -p_165 ∨ b^{165, 2}_1 c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ -p_165 ∨ -b^{165, 2}_0 c in DIMACS: 21221 21222 -21223 -165 -21224 0 21221 21222 -21223 -165 21225 0 21221 21222 -21223 -165 -21226 0 c 2+1 --> break c (-b^{165, 1}_2 ∧ b^{165, 1}_1 ∧ -b^{165, 1}_0 ∧ p_165) -> break c in CNF: c b^{165, 1}_2 ∨ -b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ -p_165 ∨ break c in DIMACS: 21221 -21222 21223 -165 1162 0 c 2-1 --> 1 c (-b^{165, 1}_2 ∧ b^{165, 1}_1 ∧ -b^{165, 1}_0 ∧ -p_165) -> (-b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ b^{165, 2}_0) c in CNF: c b^{165, 1}_2 ∨ -b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ p_165 ∨ -b^{165, 2}_2 c b^{165, 1}_2 ∨ -b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ p_165 ∨ -b^{165, 2}_1 c b^{165, 1}_2 ∨ -b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ p_165 ∨ b^{165, 2}_0 c in DIMACS: 21221 -21222 21223 165 -21224 0 21221 -21222 21223 165 -21225 0 21221 -21222 21223 165 21226 0 c 1-1 --> 0 c (-b^{165, 1}_2 ∧ -b^{165, 1}_1 ∧ b^{165, 1}_0 ∧ -p_165) -> (-b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ -b^{165, 2}_0) c in CNF: c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ p_165 ∨ -b^{165, 2}_2 c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ p_165 ∨ -b^{165, 2}_1 c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ p_165 ∨ -b^{165, 2}_0 c in DIMACS: 21221 21222 -21223 165 -21224 0 21221 21222 -21223 165 -21225 0 21221 21222 -21223 165 -21226 0 c 0-1 --> -1 c (-b^{165, 1}_2 ∧ -b^{165, 1}_1 ∧ -b^{165, 1}_0 ∧ -p_165) -> ( b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ b^{165, 2}_0) c in CNF: c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ p_165 ∨ b^{165, 2}_2 c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ p_165 ∨ -b^{165, 2}_1 c b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ p_165 ∨ b^{165, 2}_0 c in DIMACS: 21221 21222 21223 165 21224 0 21221 21222 21223 165 -21225 0 21221 21222 21223 165 21226 0 c -1-1 --> -2 c ( b^{165, 1}_2 ∧ -b^{165, 1}_1 ∧ b^{165, 1}_0 ∧ -p_165) -> ( b^{165, 2}_2 ∧ b^{165, 2}_1 ∧ -b^{165, 2}_0) c in CNF: c -b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ p_165 ∨ b^{165, 2}_2 c -b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ p_165 ∨ b^{165, 2}_1 c -b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ p_165 ∨ -b^{165, 2}_0 c in DIMACS: -21221 21222 -21223 165 21224 0 -21221 21222 -21223 165 21225 0 -21221 21222 -21223 165 -21226 0 c -2-1 --> break c ( b^{165, 1}_2 ∧ b^{165, 1}_1 ∧ -b^{165, 1}_0 ∧ -p_165) -> break c in CNF: c -b^{165, 1}_2 ∨ -b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ p_165 ∨ break c in DIMACS: -21221 -21222 21223 165 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{165, 1}_2 ∧ -b^{165, 1}_1 ∧ -b^{165, 1}_0 ∧ true) c in CNF: c -b^{165, 1}_2 ∨ b^{165, 1}_1 ∨ b^{165, 1}_0 ∨ false c in DIMACS: -21221 21222 21223 0 c 3 does not represent an automaton state. c -(-b^{165, 1}_2 ∧ b^{165, 1}_1 ∧ b^{165, 1}_0 ∧ true) c in CNF: c b^{165, 1}_2 ∨ -b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ false c in DIMACS: 21221 -21222 -21223 0 c -3 does not represent an automaton state. c -( b^{165, 1}_2 ∧ b^{165, 1}_1 ∧ b^{165, 1}_0 ∧ true) c in CNF: c -b^{165, 1}_2 ∨ -b^{165, 1}_1 ∨ -b^{165, 1}_0 ∨ false c in DIMACS: -21221 -21222 -21223 0 c i = 2 c -2+1 --> -1 c ( b^{165, 2}_2 ∧ b^{165, 2}_1 ∧ -b^{165, 2}_0 ∧ p_330) -> ( b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ b^{165, 3}_0) c in CNF: c -b^{165, 2}_2 ∨ -b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ -p_330 ∨ b^{165, 3}_2 c -b^{165, 2}_2 ∨ -b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ -p_330 ∨ -b^{165, 3}_1 c -b^{165, 2}_2 ∨ -b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ -p_330 ∨ b^{165, 3}_0 c in DIMACS: -21224 -21225 21226 -330 21227 0 -21224 -21225 21226 -330 -21228 0 -21224 -21225 21226 -330 21229 0 c -1+1 --> 0 c ( b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ b^{165, 2}_0 ∧ p_330) -> (-b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ -b^{165, 3}_0) c in CNF: c -b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ -p_330 ∨ -b^{165, 3}_2 c -b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ -p_330 ∨ -b^{165, 3}_1 c -b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ -p_330 ∨ -b^{165, 3}_0 c in DIMACS: -21224 21225 -21226 -330 -21227 0 -21224 21225 -21226 -330 -21228 0 -21224 21225 -21226 -330 -21229 0 c 0+1 --> 1 c (-b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ -b^{165, 2}_0 ∧ p_330) -> (-b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ b^{165, 3}_0) c in CNF: c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ -p_330 ∨ -b^{165, 3}_2 c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ -p_330 ∨ -b^{165, 3}_1 c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ -p_330 ∨ b^{165, 3}_0 c in DIMACS: 21224 21225 21226 -330 -21227 0 21224 21225 21226 -330 -21228 0 21224 21225 21226 -330 21229 0 c 1+1 --> 2 c (-b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ b^{165, 2}_0 ∧ p_330) -> (-b^{165, 3}_2 ∧ b^{165, 3}_1 ∧ -b^{165, 3}_0) c in CNF: c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ -p_330 ∨ -b^{165, 3}_2 c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ -p_330 ∨ b^{165, 3}_1 c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ -p_330 ∨ -b^{165, 3}_0 c in DIMACS: 21224 21225 -21226 -330 -21227 0 21224 21225 -21226 -330 21228 0 21224 21225 -21226 -330 -21229 0 c 2+1 --> break c (-b^{165, 2}_2 ∧ b^{165, 2}_1 ∧ -b^{165, 2}_0 ∧ p_330) -> break c in CNF: c b^{165, 2}_2 ∨ -b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ -p_330 ∨ break c in DIMACS: 21224 -21225 21226 -330 1162 0 c 2-1 --> 1 c (-b^{165, 2}_2 ∧ b^{165, 2}_1 ∧ -b^{165, 2}_0 ∧ -p_330) -> (-b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ b^{165, 3}_0) c in CNF: c b^{165, 2}_2 ∨ -b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ p_330 ∨ -b^{165, 3}_2 c b^{165, 2}_2 ∨ -b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ p_330 ∨ -b^{165, 3}_1 c b^{165, 2}_2 ∨ -b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ p_330 ∨ b^{165, 3}_0 c in DIMACS: 21224 -21225 21226 330 -21227 0 21224 -21225 21226 330 -21228 0 21224 -21225 21226 330 21229 0 c 1-1 --> 0 c (-b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ b^{165, 2}_0 ∧ -p_330) -> (-b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ -b^{165, 3}_0) c in CNF: c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ p_330 ∨ -b^{165, 3}_2 c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ p_330 ∨ -b^{165, 3}_1 c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ p_330 ∨ -b^{165, 3}_0 c in DIMACS: 21224 21225 -21226 330 -21227 0 21224 21225 -21226 330 -21228 0 21224 21225 -21226 330 -21229 0 c 0-1 --> -1 c (-b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ -b^{165, 2}_0 ∧ -p_330) -> ( b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ b^{165, 3}_0) c in CNF: c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ p_330 ∨ b^{165, 3}_2 c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ p_330 ∨ -b^{165, 3}_1 c b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ p_330 ∨ b^{165, 3}_0 c in DIMACS: 21224 21225 21226 330 21227 0 21224 21225 21226 330 -21228 0 21224 21225 21226 330 21229 0 c -1-1 --> -2 c ( b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ b^{165, 2}_0 ∧ -p_330) -> ( b^{165, 3}_2 ∧ b^{165, 3}_1 ∧ -b^{165, 3}_0) c in CNF: c -b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ p_330 ∨ b^{165, 3}_2 c -b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ p_330 ∨ b^{165, 3}_1 c -b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ p_330 ∨ -b^{165, 3}_0 c in DIMACS: -21224 21225 -21226 330 21227 0 -21224 21225 -21226 330 21228 0 -21224 21225 -21226 330 -21229 0 c -2-1 --> break c ( b^{165, 2}_2 ∧ b^{165, 2}_1 ∧ -b^{165, 2}_0 ∧ -p_330) -> break c in CNF: c -b^{165, 2}_2 ∨ -b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ p_330 ∨ break c in DIMACS: -21224 -21225 21226 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{165, 2}_2 ∧ -b^{165, 2}_1 ∧ -b^{165, 2}_0 ∧ true) c in CNF: c -b^{165, 2}_2 ∨ b^{165, 2}_1 ∨ b^{165, 2}_0 ∨ false c in DIMACS: -21224 21225 21226 0 c 3 does not represent an automaton state. c -(-b^{165, 2}_2 ∧ b^{165, 2}_1 ∧ b^{165, 2}_0 ∧ true) c in CNF: c b^{165, 2}_2 ∨ -b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ false c in DIMACS: 21224 -21225 -21226 0 c -3 does not represent an automaton state. c -( b^{165, 2}_2 ∧ b^{165, 2}_1 ∧ b^{165, 2}_0 ∧ true) c in CNF: c -b^{165, 2}_2 ∨ -b^{165, 2}_1 ∨ -b^{165, 2}_0 ∨ false c in DIMACS: -21224 -21225 -21226 0 c i = 3 c -2+1 --> -1 c ( b^{165, 3}_2 ∧ b^{165, 3}_1 ∧ -b^{165, 3}_0 ∧ p_495) -> ( b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ b^{165, 4}_0) c in CNF: c -b^{165, 3}_2 ∨ -b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ -p_495 ∨ b^{165, 4}_2 c -b^{165, 3}_2 ∨ -b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ -p_495 ∨ -b^{165, 4}_1 c -b^{165, 3}_2 ∨ -b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ -p_495 ∨ b^{165, 4}_0 c in DIMACS: -21227 -21228 21229 -495 21230 0 -21227 -21228 21229 -495 -21231 0 -21227 -21228 21229 -495 21232 0 c -1+1 --> 0 c ( b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ b^{165, 3}_0 ∧ p_495) -> (-b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ -b^{165, 4}_0) c in CNF: c -b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ -p_495 ∨ -b^{165, 4}_2 c -b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ -p_495 ∨ -b^{165, 4}_1 c -b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ -p_495 ∨ -b^{165, 4}_0 c in DIMACS: -21227 21228 -21229 -495 -21230 0 -21227 21228 -21229 -495 -21231 0 -21227 21228 -21229 -495 -21232 0 c 0+1 --> 1 c (-b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ -b^{165, 3}_0 ∧ p_495) -> (-b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ b^{165, 4}_0) c in CNF: c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ -p_495 ∨ -b^{165, 4}_2 c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ -p_495 ∨ -b^{165, 4}_1 c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ -p_495 ∨ b^{165, 4}_0 c in DIMACS: 21227 21228 21229 -495 -21230 0 21227 21228 21229 -495 -21231 0 21227 21228 21229 -495 21232 0 c 1+1 --> 2 c (-b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ b^{165, 3}_0 ∧ p_495) -> (-b^{165, 4}_2 ∧ b^{165, 4}_1 ∧ -b^{165, 4}_0) c in CNF: c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ -p_495 ∨ -b^{165, 4}_2 c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ -p_495 ∨ b^{165, 4}_1 c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ -p_495 ∨ -b^{165, 4}_0 c in DIMACS: 21227 21228 -21229 -495 -21230 0 21227 21228 -21229 -495 21231 0 21227 21228 -21229 -495 -21232 0 c 2+1 --> break c (-b^{165, 3}_2 ∧ b^{165, 3}_1 ∧ -b^{165, 3}_0 ∧ p_495) -> break c in CNF: c b^{165, 3}_2 ∨ -b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ -p_495 ∨ break c in DIMACS: 21227 -21228 21229 -495 1162 0 c 2-1 --> 1 c (-b^{165, 3}_2 ∧ b^{165, 3}_1 ∧ -b^{165, 3}_0 ∧ -p_495) -> (-b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ b^{165, 4}_0) c in CNF: c b^{165, 3}_2 ∨ -b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ p_495 ∨ -b^{165, 4}_2 c b^{165, 3}_2 ∨ -b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ p_495 ∨ -b^{165, 4}_1 c b^{165, 3}_2 ∨ -b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ p_495 ∨ b^{165, 4}_0 c in DIMACS: 21227 -21228 21229 495 -21230 0 21227 -21228 21229 495 -21231 0 21227 -21228 21229 495 21232 0 c 1-1 --> 0 c (-b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ b^{165, 3}_0 ∧ -p_495) -> (-b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ -b^{165, 4}_0) c in CNF: c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ p_495 ∨ -b^{165, 4}_2 c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ p_495 ∨ -b^{165, 4}_1 c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ p_495 ∨ -b^{165, 4}_0 c in DIMACS: 21227 21228 -21229 495 -21230 0 21227 21228 -21229 495 -21231 0 21227 21228 -21229 495 -21232 0 c 0-1 --> -1 c (-b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ -b^{165, 3}_0 ∧ -p_495) -> ( b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ b^{165, 4}_0) c in CNF: c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ p_495 ∨ b^{165, 4}_2 c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ p_495 ∨ -b^{165, 4}_1 c b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ p_495 ∨ b^{165, 4}_0 c in DIMACS: 21227 21228 21229 495 21230 0 21227 21228 21229 495 -21231 0 21227 21228 21229 495 21232 0 c -1-1 --> -2 c ( b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ b^{165, 3}_0 ∧ -p_495) -> ( b^{165, 4}_2 ∧ b^{165, 4}_1 ∧ -b^{165, 4}_0) c in CNF: c -b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ p_495 ∨ b^{165, 4}_2 c -b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ p_495 ∨ b^{165, 4}_1 c -b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ p_495 ∨ -b^{165, 4}_0 c in DIMACS: -21227 21228 -21229 495 21230 0 -21227 21228 -21229 495 21231 0 -21227 21228 -21229 495 -21232 0 c -2-1 --> break c ( b^{165, 3}_2 ∧ b^{165, 3}_1 ∧ -b^{165, 3}_0 ∧ -p_495) -> break c in CNF: c -b^{165, 3}_2 ∨ -b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ p_495 ∨ break c in DIMACS: -21227 -21228 21229 495 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{165, 3}_2 ∧ -b^{165, 3}_1 ∧ -b^{165, 3}_0 ∧ true) c in CNF: c -b^{165, 3}_2 ∨ b^{165, 3}_1 ∨ b^{165, 3}_0 ∨ false c in DIMACS: -21227 21228 21229 0 c 3 does not represent an automaton state. c -(-b^{165, 3}_2 ∧ b^{165, 3}_1 ∧ b^{165, 3}_0 ∧ true) c in CNF: c b^{165, 3}_2 ∨ -b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ false c in DIMACS: 21227 -21228 -21229 0 c -3 does not represent an automaton state. c -( b^{165, 3}_2 ∧ b^{165, 3}_1 ∧ b^{165, 3}_0 ∧ true) c in CNF: c -b^{165, 3}_2 ∨ -b^{165, 3}_1 ∨ -b^{165, 3}_0 ∨ false c in DIMACS: -21227 -21228 -21229 0 c i = 4 c -2+1 --> -1 c ( b^{165, 4}_2 ∧ b^{165, 4}_1 ∧ -b^{165, 4}_0 ∧ p_660) -> ( b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ b^{165, 5}_0) c in CNF: c -b^{165, 4}_2 ∨ -b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ -p_660 ∨ b^{165, 5}_2 c -b^{165, 4}_2 ∨ -b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ -p_660 ∨ -b^{165, 5}_1 c -b^{165, 4}_2 ∨ -b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ -p_660 ∨ b^{165, 5}_0 c in DIMACS: -21230 -21231 21232 -660 21233 0 -21230 -21231 21232 -660 -21234 0 -21230 -21231 21232 -660 21235 0 c -1+1 --> 0 c ( b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ b^{165, 4}_0 ∧ p_660) -> (-b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ -b^{165, 5}_0) c in CNF: c -b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ -p_660 ∨ -b^{165, 5}_2 c -b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ -p_660 ∨ -b^{165, 5}_1 c -b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ -p_660 ∨ -b^{165, 5}_0 c in DIMACS: -21230 21231 -21232 -660 -21233 0 -21230 21231 -21232 -660 -21234 0 -21230 21231 -21232 -660 -21235 0 c 0+1 --> 1 c (-b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ -b^{165, 4}_0 ∧ p_660) -> (-b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ b^{165, 5}_0) c in CNF: c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ -p_660 ∨ -b^{165, 5}_2 c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ -p_660 ∨ -b^{165, 5}_1 c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ -p_660 ∨ b^{165, 5}_0 c in DIMACS: 21230 21231 21232 -660 -21233 0 21230 21231 21232 -660 -21234 0 21230 21231 21232 -660 21235 0 c 1+1 --> 2 c (-b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ b^{165, 4}_0 ∧ p_660) -> (-b^{165, 5}_2 ∧ b^{165, 5}_1 ∧ -b^{165, 5}_0) c in CNF: c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ -p_660 ∨ -b^{165, 5}_2 c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ -p_660 ∨ b^{165, 5}_1 c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ -p_660 ∨ -b^{165, 5}_0 c in DIMACS: 21230 21231 -21232 -660 -21233 0 21230 21231 -21232 -660 21234 0 21230 21231 -21232 -660 -21235 0 c 2+1 --> break c (-b^{165, 4}_2 ∧ b^{165, 4}_1 ∧ -b^{165, 4}_0 ∧ p_660) -> break c in CNF: c b^{165, 4}_2 ∨ -b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ -p_660 ∨ break c in DIMACS: 21230 -21231 21232 -660 1162 0 c 2-1 --> 1 c (-b^{165, 4}_2 ∧ b^{165, 4}_1 ∧ -b^{165, 4}_0 ∧ -p_660) -> (-b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ b^{165, 5}_0) c in CNF: c b^{165, 4}_2 ∨ -b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ p_660 ∨ -b^{165, 5}_2 c b^{165, 4}_2 ∨ -b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ p_660 ∨ -b^{165, 5}_1 c b^{165, 4}_2 ∨ -b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ p_660 ∨ b^{165, 5}_0 c in DIMACS: 21230 -21231 21232 660 -21233 0 21230 -21231 21232 660 -21234 0 21230 -21231 21232 660 21235 0 c 1-1 --> 0 c (-b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ b^{165, 4}_0 ∧ -p_660) -> (-b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ -b^{165, 5}_0) c in CNF: c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ p_660 ∨ -b^{165, 5}_2 c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ p_660 ∨ -b^{165, 5}_1 c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ p_660 ∨ -b^{165, 5}_0 c in DIMACS: 21230 21231 -21232 660 -21233 0 21230 21231 -21232 660 -21234 0 21230 21231 -21232 660 -21235 0 c 0-1 --> -1 c (-b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ -b^{165, 4}_0 ∧ -p_660) -> ( b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ b^{165, 5}_0) c in CNF: c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ p_660 ∨ b^{165, 5}_2 c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ p_660 ∨ -b^{165, 5}_1 c b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ p_660 ∨ b^{165, 5}_0 c in DIMACS: 21230 21231 21232 660 21233 0 21230 21231 21232 660 -21234 0 21230 21231 21232 660 21235 0 c -1-1 --> -2 c ( b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ b^{165, 4}_0 ∧ -p_660) -> ( b^{165, 5}_2 ∧ b^{165, 5}_1 ∧ -b^{165, 5}_0) c in CNF: c -b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ p_660 ∨ b^{165, 5}_2 c -b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ p_660 ∨ b^{165, 5}_1 c -b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ p_660 ∨ -b^{165, 5}_0 c in DIMACS: -21230 21231 -21232 660 21233 0 -21230 21231 -21232 660 21234 0 -21230 21231 -21232 660 -21235 0 c -2-1 --> break c ( b^{165, 4}_2 ∧ b^{165, 4}_1 ∧ -b^{165, 4}_0 ∧ -p_660) -> break c in CNF: c -b^{165, 4}_2 ∨ -b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ p_660 ∨ break c in DIMACS: -21230 -21231 21232 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{165, 4}_2 ∧ -b^{165, 4}_1 ∧ -b^{165, 4}_0 ∧ true) c in CNF: c -b^{165, 4}_2 ∨ b^{165, 4}_1 ∨ b^{165, 4}_0 ∨ false c in DIMACS: -21230 21231 21232 0 c 3 does not represent an automaton state. c -(-b^{165, 4}_2 ∧ b^{165, 4}_1 ∧ b^{165, 4}_0 ∧ true) c in CNF: c b^{165, 4}_2 ∨ -b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ false c in DIMACS: 21230 -21231 -21232 0 c -3 does not represent an automaton state. c -( b^{165, 4}_2 ∧ b^{165, 4}_1 ∧ b^{165, 4}_0 ∧ true) c in CNF: c -b^{165, 4}_2 ∨ -b^{165, 4}_1 ∨ -b^{165, 4}_0 ∨ false c in DIMACS: -21230 -21231 -21232 0 c i = 5 c -2+1 --> -1 c ( b^{165, 5}_2 ∧ b^{165, 5}_1 ∧ -b^{165, 5}_0 ∧ p_825) -> ( b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ b^{165, 6}_0) c in CNF: c -b^{165, 5}_2 ∨ -b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ -p_825 ∨ b^{165, 6}_2 c -b^{165, 5}_2 ∨ -b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ -p_825 ∨ -b^{165, 6}_1 c -b^{165, 5}_2 ∨ -b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ -p_825 ∨ b^{165, 6}_0 c in DIMACS: -21233 -21234 21235 -825 21236 0 -21233 -21234 21235 -825 -21237 0 -21233 -21234 21235 -825 21238 0 c -1+1 --> 0 c ( b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ b^{165, 5}_0 ∧ p_825) -> (-b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ -b^{165, 6}_0) c in CNF: c -b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ -p_825 ∨ -b^{165, 6}_2 c -b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ -p_825 ∨ -b^{165, 6}_1 c -b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ -p_825 ∨ -b^{165, 6}_0 c in DIMACS: -21233 21234 -21235 -825 -21236 0 -21233 21234 -21235 -825 -21237 0 -21233 21234 -21235 -825 -21238 0 c 0+1 --> 1 c (-b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ -b^{165, 5}_0 ∧ p_825) -> (-b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ b^{165, 6}_0) c in CNF: c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ -p_825 ∨ -b^{165, 6}_2 c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ -p_825 ∨ -b^{165, 6}_1 c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ -p_825 ∨ b^{165, 6}_0 c in DIMACS: 21233 21234 21235 -825 -21236 0 21233 21234 21235 -825 -21237 0 21233 21234 21235 -825 21238 0 c 1+1 --> 2 c (-b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ b^{165, 5}_0 ∧ p_825) -> (-b^{165, 6}_2 ∧ b^{165, 6}_1 ∧ -b^{165, 6}_0) c in CNF: c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ -p_825 ∨ -b^{165, 6}_2 c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ -p_825 ∨ b^{165, 6}_1 c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ -p_825 ∨ -b^{165, 6}_0 c in DIMACS: 21233 21234 -21235 -825 -21236 0 21233 21234 -21235 -825 21237 0 21233 21234 -21235 -825 -21238 0 c 2+1 --> break c (-b^{165, 5}_2 ∧ b^{165, 5}_1 ∧ -b^{165, 5}_0 ∧ p_825) -> break c in CNF: c b^{165, 5}_2 ∨ -b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ -p_825 ∨ break c in DIMACS: 21233 -21234 21235 -825 1162 0 c 2-1 --> 1 c (-b^{165, 5}_2 ∧ b^{165, 5}_1 ∧ -b^{165, 5}_0 ∧ -p_825) -> (-b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ b^{165, 6}_0) c in CNF: c b^{165, 5}_2 ∨ -b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ p_825 ∨ -b^{165, 6}_2 c b^{165, 5}_2 ∨ -b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ p_825 ∨ -b^{165, 6}_1 c b^{165, 5}_2 ∨ -b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ p_825 ∨ b^{165, 6}_0 c in DIMACS: 21233 -21234 21235 825 -21236 0 21233 -21234 21235 825 -21237 0 21233 -21234 21235 825 21238 0 c 1-1 --> 0 c (-b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ b^{165, 5}_0 ∧ -p_825) -> (-b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ -b^{165, 6}_0) c in CNF: c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ p_825 ∨ -b^{165, 6}_2 c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ p_825 ∨ -b^{165, 6}_1 c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ p_825 ∨ -b^{165, 6}_0 c in DIMACS: 21233 21234 -21235 825 -21236 0 21233 21234 -21235 825 -21237 0 21233 21234 -21235 825 -21238 0 c 0-1 --> -1 c (-b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ -b^{165, 5}_0 ∧ -p_825) -> ( b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ b^{165, 6}_0) c in CNF: c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ p_825 ∨ b^{165, 6}_2 c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ p_825 ∨ -b^{165, 6}_1 c b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ p_825 ∨ b^{165, 6}_0 c in DIMACS: 21233 21234 21235 825 21236 0 21233 21234 21235 825 -21237 0 21233 21234 21235 825 21238 0 c -1-1 --> -2 c ( b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ b^{165, 5}_0 ∧ -p_825) -> ( b^{165, 6}_2 ∧ b^{165, 6}_1 ∧ -b^{165, 6}_0) c in CNF: c -b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ p_825 ∨ b^{165, 6}_2 c -b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ p_825 ∨ b^{165, 6}_1 c -b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ p_825 ∨ -b^{165, 6}_0 c in DIMACS: -21233 21234 -21235 825 21236 0 -21233 21234 -21235 825 21237 0 -21233 21234 -21235 825 -21238 0 c -2-1 --> break c ( b^{165, 5}_2 ∧ b^{165, 5}_1 ∧ -b^{165, 5}_0 ∧ -p_825) -> break c in CNF: c -b^{165, 5}_2 ∨ -b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ p_825 ∨ break c in DIMACS: -21233 -21234 21235 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{165, 5}_2 ∧ -b^{165, 5}_1 ∧ -b^{165, 5}_0 ∧ true) c in CNF: c -b^{165, 5}_2 ∨ b^{165, 5}_1 ∨ b^{165, 5}_0 ∨ false c in DIMACS: -21233 21234 21235 0 c 3 does not represent an automaton state. c -(-b^{165, 5}_2 ∧ b^{165, 5}_1 ∧ b^{165, 5}_0 ∧ true) c in CNF: c b^{165, 5}_2 ∨ -b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ false c in DIMACS: 21233 -21234 -21235 0 c -3 does not represent an automaton state. c -( b^{165, 5}_2 ∧ b^{165, 5}_1 ∧ b^{165, 5}_0 ∧ true) c in CNF: c -b^{165, 5}_2 ∨ -b^{165, 5}_1 ∨ -b^{165, 5}_0 ∨ false c in DIMACS: -21233 -21234 -21235 0 c i = 6 c -2+1 --> -1 c ( b^{165, 6}_2 ∧ b^{165, 6}_1 ∧ -b^{165, 6}_0 ∧ p_990) -> ( b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ b^{165, 7}_0) c in CNF: c -b^{165, 6}_2 ∨ -b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ -p_990 ∨ b^{165, 7}_2 c -b^{165, 6}_2 ∨ -b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ -p_990 ∨ -b^{165, 7}_1 c -b^{165, 6}_2 ∨ -b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ -p_990 ∨ b^{165, 7}_0 c in DIMACS: -21236 -21237 21238 -990 21239 0 -21236 -21237 21238 -990 -21240 0 -21236 -21237 21238 -990 21241 0 c -1+1 --> 0 c ( b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ b^{165, 6}_0 ∧ p_990) -> (-b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ -b^{165, 7}_0) c in CNF: c -b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ -p_990 ∨ -b^{165, 7}_2 c -b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ -p_990 ∨ -b^{165, 7}_1 c -b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ -p_990 ∨ -b^{165, 7}_0 c in DIMACS: -21236 21237 -21238 -990 -21239 0 -21236 21237 -21238 -990 -21240 0 -21236 21237 -21238 -990 -21241 0 c 0+1 --> 1 c (-b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ -b^{165, 6}_0 ∧ p_990) -> (-b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ b^{165, 7}_0) c in CNF: c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ -p_990 ∨ -b^{165, 7}_2 c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ -p_990 ∨ -b^{165, 7}_1 c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ -p_990 ∨ b^{165, 7}_0 c in DIMACS: 21236 21237 21238 -990 -21239 0 21236 21237 21238 -990 -21240 0 21236 21237 21238 -990 21241 0 c 1+1 --> 2 c (-b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ b^{165, 6}_0 ∧ p_990) -> (-b^{165, 7}_2 ∧ b^{165, 7}_1 ∧ -b^{165, 7}_0) c in CNF: c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ -p_990 ∨ -b^{165, 7}_2 c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ -p_990 ∨ b^{165, 7}_1 c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ -p_990 ∨ -b^{165, 7}_0 c in DIMACS: 21236 21237 -21238 -990 -21239 0 21236 21237 -21238 -990 21240 0 21236 21237 -21238 -990 -21241 0 c 2+1 --> break c (-b^{165, 6}_2 ∧ b^{165, 6}_1 ∧ -b^{165, 6}_0 ∧ p_990) -> break c in CNF: c b^{165, 6}_2 ∨ -b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ -p_990 ∨ break c in DIMACS: 21236 -21237 21238 -990 1162 0 c 2-1 --> 1 c (-b^{165, 6}_2 ∧ b^{165, 6}_1 ∧ -b^{165, 6}_0 ∧ -p_990) -> (-b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ b^{165, 7}_0) c in CNF: c b^{165, 6}_2 ∨ -b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ p_990 ∨ -b^{165, 7}_2 c b^{165, 6}_2 ∨ -b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ p_990 ∨ -b^{165, 7}_1 c b^{165, 6}_2 ∨ -b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ p_990 ∨ b^{165, 7}_0 c in DIMACS: 21236 -21237 21238 990 -21239 0 21236 -21237 21238 990 -21240 0 21236 -21237 21238 990 21241 0 c 1-1 --> 0 c (-b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ b^{165, 6}_0 ∧ -p_990) -> (-b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ -b^{165, 7}_0) c in CNF: c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ p_990 ∨ -b^{165, 7}_2 c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ p_990 ∨ -b^{165, 7}_1 c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ p_990 ∨ -b^{165, 7}_0 c in DIMACS: 21236 21237 -21238 990 -21239 0 21236 21237 -21238 990 -21240 0 21236 21237 -21238 990 -21241 0 c 0-1 --> -1 c (-b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ -b^{165, 6}_0 ∧ -p_990) -> ( b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ b^{165, 7}_0) c in CNF: c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ p_990 ∨ b^{165, 7}_2 c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ p_990 ∨ -b^{165, 7}_1 c b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ p_990 ∨ b^{165, 7}_0 c in DIMACS: 21236 21237 21238 990 21239 0 21236 21237 21238 990 -21240 0 21236 21237 21238 990 21241 0 c -1-1 --> -2 c ( b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ b^{165, 6}_0 ∧ -p_990) -> ( b^{165, 7}_2 ∧ b^{165, 7}_1 ∧ -b^{165, 7}_0) c in CNF: c -b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ p_990 ∨ b^{165, 7}_2 c -b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ p_990 ∨ b^{165, 7}_1 c -b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ p_990 ∨ -b^{165, 7}_0 c in DIMACS: -21236 21237 -21238 990 21239 0 -21236 21237 -21238 990 21240 0 -21236 21237 -21238 990 -21241 0 c -2-1 --> break c ( b^{165, 6}_2 ∧ b^{165, 6}_1 ∧ -b^{165, 6}_0 ∧ -p_990) -> break c in CNF: c -b^{165, 6}_2 ∨ -b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ p_990 ∨ break c in DIMACS: -21236 -21237 21238 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{165, 6}_2 ∧ -b^{165, 6}_1 ∧ -b^{165, 6}_0 ∧ true) c in CNF: c -b^{165, 6}_2 ∨ b^{165, 6}_1 ∨ b^{165, 6}_0 ∨ false c in DIMACS: -21236 21237 21238 0 c 3 does not represent an automaton state. c -(-b^{165, 6}_2 ∧ b^{165, 6}_1 ∧ b^{165, 6}_0 ∧ true) c in CNF: c b^{165, 6}_2 ∨ -b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ false c in DIMACS: 21236 -21237 -21238 0 c -3 does not represent an automaton state. c -( b^{165, 6}_2 ∧ b^{165, 6}_1 ∧ b^{165, 6}_0 ∧ true) c in CNF: c -b^{165, 6}_2 ∨ -b^{165, 6}_1 ∨ -b^{165, 6}_0 ∨ false c in DIMACS: -21236 -21237 -21238 0 c i = 7 c -2+1 --> -1 c ( b^{165, 7}_2 ∧ b^{165, 7}_1 ∧ -b^{165, 7}_0 ∧ p_1155) -> ( b^{165, 8}_2 ∧ -b^{165, 8}_1 ∧ b^{165, 8}_0) c in CNF: c -b^{165, 7}_2 ∨ -b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ -p_1155 ∨ b^{165, 8}_2 c -b^{165, 7}_2 ∨ -b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ -p_1155 ∨ -b^{165, 8}_1 c -b^{165, 7}_2 ∨ -b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ -p_1155 ∨ b^{165, 8}_0 c in DIMACS: -21239 -21240 21241 -1155 21242 0 -21239 -21240 21241 -1155 -21243 0 -21239 -21240 21241 -1155 21244 0 c -1+1 --> 0 c ( b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ b^{165, 7}_0 ∧ p_1155) -> (-b^{165, 8}_2 ∧ -b^{165, 8}_1 ∧ -b^{165, 8}_0) c in CNF: c -b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ -p_1155 ∨ -b^{165, 8}_2 c -b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ -p_1155 ∨ -b^{165, 8}_1 c -b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ -p_1155 ∨ -b^{165, 8}_0 c in DIMACS: -21239 21240 -21241 -1155 -21242 0 -21239 21240 -21241 -1155 -21243 0 -21239 21240 -21241 -1155 -21244 0 c 0+1 --> 1 c (-b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ -b^{165, 7}_0 ∧ p_1155) -> (-b^{165, 8}_2 ∧ -b^{165, 8}_1 ∧ b^{165, 8}_0) c in CNF: c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ -p_1155 ∨ -b^{165, 8}_2 c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ -p_1155 ∨ -b^{165, 8}_1 c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ -p_1155 ∨ b^{165, 8}_0 c in DIMACS: 21239 21240 21241 -1155 -21242 0 21239 21240 21241 -1155 -21243 0 21239 21240 21241 -1155 21244 0 c 1+1 --> 2 c (-b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ b^{165, 7}_0 ∧ p_1155) -> (-b^{165, 8}_2 ∧ b^{165, 8}_1 ∧ -b^{165, 8}_0) c in CNF: c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ -p_1155 ∨ -b^{165, 8}_2 c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ -p_1155 ∨ b^{165, 8}_1 c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ -p_1155 ∨ -b^{165, 8}_0 c in DIMACS: 21239 21240 -21241 -1155 -21242 0 21239 21240 -21241 -1155 21243 0 21239 21240 -21241 -1155 -21244 0 c 2+1 --> break c (-b^{165, 7}_2 ∧ b^{165, 7}_1 ∧ -b^{165, 7}_0 ∧ p_1155) -> break c in CNF: c b^{165, 7}_2 ∨ -b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ -p_1155 ∨ break c in DIMACS: 21239 -21240 21241 -1155 1162 0 c 2-1 --> 1 c (-b^{165, 7}_2 ∧ b^{165, 7}_1 ∧ -b^{165, 7}_0 ∧ -p_1155) -> (-b^{165, 8}_2 ∧ -b^{165, 8}_1 ∧ b^{165, 8}_0) c in CNF: c b^{165, 7}_2 ∨ -b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ p_1155 ∨ -b^{165, 8}_2 c b^{165, 7}_2 ∨ -b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ p_1155 ∨ -b^{165, 8}_1 c b^{165, 7}_2 ∨ -b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ p_1155 ∨ b^{165, 8}_0 c in DIMACS: 21239 -21240 21241 1155 -21242 0 21239 -21240 21241 1155 -21243 0 21239 -21240 21241 1155 21244 0 c 1-1 --> 0 c (-b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ b^{165, 7}_0 ∧ -p_1155) -> (-b^{165, 8}_2 ∧ -b^{165, 8}_1 ∧ -b^{165, 8}_0) c in CNF: c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ p_1155 ∨ -b^{165, 8}_2 c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ p_1155 ∨ -b^{165, 8}_1 c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ p_1155 ∨ -b^{165, 8}_0 c in DIMACS: 21239 21240 -21241 1155 -21242 0 21239 21240 -21241 1155 -21243 0 21239 21240 -21241 1155 -21244 0 c 0-1 --> -1 c (-b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ -b^{165, 7}_0 ∧ -p_1155) -> ( b^{165, 8}_2 ∧ -b^{165, 8}_1 ∧ b^{165, 8}_0) c in CNF: c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ p_1155 ∨ b^{165, 8}_2 c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ p_1155 ∨ -b^{165, 8}_1 c b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ p_1155 ∨ b^{165, 8}_0 c in DIMACS: 21239 21240 21241 1155 21242 0 21239 21240 21241 1155 -21243 0 21239 21240 21241 1155 21244 0 c -1-1 --> -2 c ( b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ b^{165, 7}_0 ∧ -p_1155) -> ( b^{165, 8}_2 ∧ b^{165, 8}_1 ∧ -b^{165, 8}_0) c in CNF: c -b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ p_1155 ∨ b^{165, 8}_2 c -b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ p_1155 ∨ b^{165, 8}_1 c -b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ p_1155 ∨ -b^{165, 8}_0 c in DIMACS: -21239 21240 -21241 1155 21242 0 -21239 21240 -21241 1155 21243 0 -21239 21240 -21241 1155 -21244 0 c -2-1 --> break c ( b^{165, 7}_2 ∧ b^{165, 7}_1 ∧ -b^{165, 7}_0 ∧ -p_1155) -> break c in CNF: c -b^{165, 7}_2 ∨ -b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ p_1155 ∨ break c in DIMACS: -21239 -21240 21241 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{165, 7}_2 ∧ -b^{165, 7}_1 ∧ -b^{165, 7}_0 ∧ true) c in CNF: c -b^{165, 7}_2 ∨ b^{165, 7}_1 ∨ b^{165, 7}_0 ∨ false c in DIMACS: -21239 21240 21241 0 c 3 does not represent an automaton state. c -(-b^{165, 7}_2 ∧ b^{165, 7}_1 ∧ b^{165, 7}_0 ∧ true) c in CNF: c b^{165, 7}_2 ∨ -b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ false c in DIMACS: 21239 -21240 -21241 0 c -3 does not represent an automaton state. c -( b^{165, 7}_2 ∧ b^{165, 7}_1 ∧ b^{165, 7}_0 ∧ true) c in CNF: c -b^{165, 7}_2 ∨ -b^{165, 7}_1 ∨ -b^{165, 7}_0 ∨ false c in DIMACS: -21239 -21240 -21241 0 c INIT for k = 166 c -b^{166, 1}_2 c -b^{166, 1}_1 c -b^{166, 1}_0 c in DIMACS: -21245 0 -21246 0 -21247 0 c Transitions for k = 166 c i = 1 c -2+1 --> -1 c ( b^{166, 1}_2 ∧ b^{166, 1}_1 ∧ -b^{166, 1}_0 ∧ p_166) -> ( b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ b^{166, 2}_0) c in CNF: c -b^{166, 1}_2 ∨ -b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ -p_166 ∨ b^{166, 2}_2 c -b^{166, 1}_2 ∨ -b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ -p_166 ∨ -b^{166, 2}_1 c -b^{166, 1}_2 ∨ -b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ -p_166 ∨ b^{166, 2}_0 c in DIMACS: -21245 -21246 21247 -166 21248 0 -21245 -21246 21247 -166 -21249 0 -21245 -21246 21247 -166 21250 0 c -1+1 --> 0 c ( b^{166, 1}_2 ∧ -b^{166, 1}_1 ∧ b^{166, 1}_0 ∧ p_166) -> (-b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ -b^{166, 2}_0) c in CNF: c -b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ -p_166 ∨ -b^{166, 2}_2 c -b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ -p_166 ∨ -b^{166, 2}_1 c -b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ -p_166 ∨ -b^{166, 2}_0 c in DIMACS: -21245 21246 -21247 -166 -21248 0 -21245 21246 -21247 -166 -21249 0 -21245 21246 -21247 -166 -21250 0 c 0+1 --> 1 c (-b^{166, 1}_2 ∧ -b^{166, 1}_1 ∧ -b^{166, 1}_0 ∧ p_166) -> (-b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ b^{166, 2}_0) c in CNF: c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ -p_166 ∨ -b^{166, 2}_2 c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ -p_166 ∨ -b^{166, 2}_1 c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ -p_166 ∨ b^{166, 2}_0 c in DIMACS: 21245 21246 21247 -166 -21248 0 21245 21246 21247 -166 -21249 0 21245 21246 21247 -166 21250 0 c 1+1 --> 2 c (-b^{166, 1}_2 ∧ -b^{166, 1}_1 ∧ b^{166, 1}_0 ∧ p_166) -> (-b^{166, 2}_2 ∧ b^{166, 2}_1 ∧ -b^{166, 2}_0) c in CNF: c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ -p_166 ∨ -b^{166, 2}_2 c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ -p_166 ∨ b^{166, 2}_1 c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ -p_166 ∨ -b^{166, 2}_0 c in DIMACS: 21245 21246 -21247 -166 -21248 0 21245 21246 -21247 -166 21249 0 21245 21246 -21247 -166 -21250 0 c 2+1 --> break c (-b^{166, 1}_2 ∧ b^{166, 1}_1 ∧ -b^{166, 1}_0 ∧ p_166) -> break c in CNF: c b^{166, 1}_2 ∨ -b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ -p_166 ∨ break c in DIMACS: 21245 -21246 21247 -166 1162 0 c 2-1 --> 1 c (-b^{166, 1}_2 ∧ b^{166, 1}_1 ∧ -b^{166, 1}_0 ∧ -p_166) -> (-b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ b^{166, 2}_0) c in CNF: c b^{166, 1}_2 ∨ -b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ p_166 ∨ -b^{166, 2}_2 c b^{166, 1}_2 ∨ -b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ p_166 ∨ -b^{166, 2}_1 c b^{166, 1}_2 ∨ -b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ p_166 ∨ b^{166, 2}_0 c in DIMACS: 21245 -21246 21247 166 -21248 0 21245 -21246 21247 166 -21249 0 21245 -21246 21247 166 21250 0 c 1-1 --> 0 c (-b^{166, 1}_2 ∧ -b^{166, 1}_1 ∧ b^{166, 1}_0 ∧ -p_166) -> (-b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ -b^{166, 2}_0) c in CNF: c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ p_166 ∨ -b^{166, 2}_2 c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ p_166 ∨ -b^{166, 2}_1 c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ p_166 ∨ -b^{166, 2}_0 c in DIMACS: 21245 21246 -21247 166 -21248 0 21245 21246 -21247 166 -21249 0 21245 21246 -21247 166 -21250 0 c 0-1 --> -1 c (-b^{166, 1}_2 ∧ -b^{166, 1}_1 ∧ -b^{166, 1}_0 ∧ -p_166) -> ( b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ b^{166, 2}_0) c in CNF: c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ p_166 ∨ b^{166, 2}_2 c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ p_166 ∨ -b^{166, 2}_1 c b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ p_166 ∨ b^{166, 2}_0 c in DIMACS: 21245 21246 21247 166 21248 0 21245 21246 21247 166 -21249 0 21245 21246 21247 166 21250 0 c -1-1 --> -2 c ( b^{166, 1}_2 ∧ -b^{166, 1}_1 ∧ b^{166, 1}_0 ∧ -p_166) -> ( b^{166, 2}_2 ∧ b^{166, 2}_1 ∧ -b^{166, 2}_0) c in CNF: c -b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ p_166 ∨ b^{166, 2}_2 c -b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ p_166 ∨ b^{166, 2}_1 c -b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ p_166 ∨ -b^{166, 2}_0 c in DIMACS: -21245 21246 -21247 166 21248 0 -21245 21246 -21247 166 21249 0 -21245 21246 -21247 166 -21250 0 c -2-1 --> break c ( b^{166, 1}_2 ∧ b^{166, 1}_1 ∧ -b^{166, 1}_0 ∧ -p_166) -> break c in CNF: c -b^{166, 1}_2 ∨ -b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ p_166 ∨ break c in DIMACS: -21245 -21246 21247 166 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{166, 1}_2 ∧ -b^{166, 1}_1 ∧ -b^{166, 1}_0 ∧ true) c in CNF: c -b^{166, 1}_2 ∨ b^{166, 1}_1 ∨ b^{166, 1}_0 ∨ false c in DIMACS: -21245 21246 21247 0 c 3 does not represent an automaton state. c -(-b^{166, 1}_2 ∧ b^{166, 1}_1 ∧ b^{166, 1}_0 ∧ true) c in CNF: c b^{166, 1}_2 ∨ -b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ false c in DIMACS: 21245 -21246 -21247 0 c -3 does not represent an automaton state. c -( b^{166, 1}_2 ∧ b^{166, 1}_1 ∧ b^{166, 1}_0 ∧ true) c in CNF: c -b^{166, 1}_2 ∨ -b^{166, 1}_1 ∨ -b^{166, 1}_0 ∨ false c in DIMACS: -21245 -21246 -21247 0 c i = 2 c -2+1 --> -1 c ( b^{166, 2}_2 ∧ b^{166, 2}_1 ∧ -b^{166, 2}_0 ∧ p_332) -> ( b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ b^{166, 3}_0) c in CNF: c -b^{166, 2}_2 ∨ -b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ -p_332 ∨ b^{166, 3}_2 c -b^{166, 2}_2 ∨ -b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ -p_332 ∨ -b^{166, 3}_1 c -b^{166, 2}_2 ∨ -b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ -p_332 ∨ b^{166, 3}_0 c in DIMACS: -21248 -21249 21250 -332 21251 0 -21248 -21249 21250 -332 -21252 0 -21248 -21249 21250 -332 21253 0 c -1+1 --> 0 c ( b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ b^{166, 2}_0 ∧ p_332) -> (-b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ -b^{166, 3}_0) c in CNF: c -b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ -p_332 ∨ -b^{166, 3}_2 c -b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ -p_332 ∨ -b^{166, 3}_1 c -b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ -p_332 ∨ -b^{166, 3}_0 c in DIMACS: -21248 21249 -21250 -332 -21251 0 -21248 21249 -21250 -332 -21252 0 -21248 21249 -21250 -332 -21253 0 c 0+1 --> 1 c (-b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ -b^{166, 2}_0 ∧ p_332) -> (-b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ b^{166, 3}_0) c in CNF: c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ -p_332 ∨ -b^{166, 3}_2 c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ -p_332 ∨ -b^{166, 3}_1 c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ -p_332 ∨ b^{166, 3}_0 c in DIMACS: 21248 21249 21250 -332 -21251 0 21248 21249 21250 -332 -21252 0 21248 21249 21250 -332 21253 0 c 1+1 --> 2 c (-b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ b^{166, 2}_0 ∧ p_332) -> (-b^{166, 3}_2 ∧ b^{166, 3}_1 ∧ -b^{166, 3}_0) c in CNF: c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ -p_332 ∨ -b^{166, 3}_2 c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ -p_332 ∨ b^{166, 3}_1 c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ -p_332 ∨ -b^{166, 3}_0 c in DIMACS: 21248 21249 -21250 -332 -21251 0 21248 21249 -21250 -332 21252 0 21248 21249 -21250 -332 -21253 0 c 2+1 --> break c (-b^{166, 2}_2 ∧ b^{166, 2}_1 ∧ -b^{166, 2}_0 ∧ p_332) -> break c in CNF: c b^{166, 2}_2 ∨ -b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ -p_332 ∨ break c in DIMACS: 21248 -21249 21250 -332 1162 0 c 2-1 --> 1 c (-b^{166, 2}_2 ∧ b^{166, 2}_1 ∧ -b^{166, 2}_0 ∧ -p_332) -> (-b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ b^{166, 3}_0) c in CNF: c b^{166, 2}_2 ∨ -b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ p_332 ∨ -b^{166, 3}_2 c b^{166, 2}_2 ∨ -b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ p_332 ∨ -b^{166, 3}_1 c b^{166, 2}_2 ∨ -b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ p_332 ∨ b^{166, 3}_0 c in DIMACS: 21248 -21249 21250 332 -21251 0 21248 -21249 21250 332 -21252 0 21248 -21249 21250 332 21253 0 c 1-1 --> 0 c (-b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ b^{166, 2}_0 ∧ -p_332) -> (-b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ -b^{166, 3}_0) c in CNF: c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ p_332 ∨ -b^{166, 3}_2 c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ p_332 ∨ -b^{166, 3}_1 c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ p_332 ∨ -b^{166, 3}_0 c in DIMACS: 21248 21249 -21250 332 -21251 0 21248 21249 -21250 332 -21252 0 21248 21249 -21250 332 -21253 0 c 0-1 --> -1 c (-b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ -b^{166, 2}_0 ∧ -p_332) -> ( b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ b^{166, 3}_0) c in CNF: c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ p_332 ∨ b^{166, 3}_2 c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ p_332 ∨ -b^{166, 3}_1 c b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ p_332 ∨ b^{166, 3}_0 c in DIMACS: 21248 21249 21250 332 21251 0 21248 21249 21250 332 -21252 0 21248 21249 21250 332 21253 0 c -1-1 --> -2 c ( b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ b^{166, 2}_0 ∧ -p_332) -> ( b^{166, 3}_2 ∧ b^{166, 3}_1 ∧ -b^{166, 3}_0) c in CNF: c -b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ p_332 ∨ b^{166, 3}_2 c -b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ p_332 ∨ b^{166, 3}_1 c -b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ p_332 ∨ -b^{166, 3}_0 c in DIMACS: -21248 21249 -21250 332 21251 0 -21248 21249 -21250 332 21252 0 -21248 21249 -21250 332 -21253 0 c -2-1 --> break c ( b^{166, 2}_2 ∧ b^{166, 2}_1 ∧ -b^{166, 2}_0 ∧ -p_332) -> break c in CNF: c -b^{166, 2}_2 ∨ -b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ p_332 ∨ break c in DIMACS: -21248 -21249 21250 332 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{166, 2}_2 ∧ -b^{166, 2}_1 ∧ -b^{166, 2}_0 ∧ true) c in CNF: c -b^{166, 2}_2 ∨ b^{166, 2}_1 ∨ b^{166, 2}_0 ∨ false c in DIMACS: -21248 21249 21250 0 c 3 does not represent an automaton state. c -(-b^{166, 2}_2 ∧ b^{166, 2}_1 ∧ b^{166, 2}_0 ∧ true) c in CNF: c b^{166, 2}_2 ∨ -b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ false c in DIMACS: 21248 -21249 -21250 0 c -3 does not represent an automaton state. c -( b^{166, 2}_2 ∧ b^{166, 2}_1 ∧ b^{166, 2}_0 ∧ true) c in CNF: c -b^{166, 2}_2 ∨ -b^{166, 2}_1 ∨ -b^{166, 2}_0 ∨ false c in DIMACS: -21248 -21249 -21250 0 c i = 3 c -2+1 --> -1 c ( b^{166, 3}_2 ∧ b^{166, 3}_1 ∧ -b^{166, 3}_0 ∧ p_498) -> ( b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ b^{166, 4}_0) c in CNF: c -b^{166, 3}_2 ∨ -b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ -p_498 ∨ b^{166, 4}_2 c -b^{166, 3}_2 ∨ -b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ -p_498 ∨ -b^{166, 4}_1 c -b^{166, 3}_2 ∨ -b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ -p_498 ∨ b^{166, 4}_0 c in DIMACS: -21251 -21252 21253 -498 21254 0 -21251 -21252 21253 -498 -21255 0 -21251 -21252 21253 -498 21256 0 c -1+1 --> 0 c ( b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ b^{166, 3}_0 ∧ p_498) -> (-b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ -b^{166, 4}_0) c in CNF: c -b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ -p_498 ∨ -b^{166, 4}_2 c -b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ -p_498 ∨ -b^{166, 4}_1 c -b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ -p_498 ∨ -b^{166, 4}_0 c in DIMACS: -21251 21252 -21253 -498 -21254 0 -21251 21252 -21253 -498 -21255 0 -21251 21252 -21253 -498 -21256 0 c 0+1 --> 1 c (-b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ -b^{166, 3}_0 ∧ p_498) -> (-b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ b^{166, 4}_0) c in CNF: c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ -p_498 ∨ -b^{166, 4}_2 c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ -p_498 ∨ -b^{166, 4}_1 c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ -p_498 ∨ b^{166, 4}_0 c in DIMACS: 21251 21252 21253 -498 -21254 0 21251 21252 21253 -498 -21255 0 21251 21252 21253 -498 21256 0 c 1+1 --> 2 c (-b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ b^{166, 3}_0 ∧ p_498) -> (-b^{166, 4}_2 ∧ b^{166, 4}_1 ∧ -b^{166, 4}_0) c in CNF: c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ -p_498 ∨ -b^{166, 4}_2 c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ -p_498 ∨ b^{166, 4}_1 c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ -p_498 ∨ -b^{166, 4}_0 c in DIMACS: 21251 21252 -21253 -498 -21254 0 21251 21252 -21253 -498 21255 0 21251 21252 -21253 -498 -21256 0 c 2+1 --> break c (-b^{166, 3}_2 ∧ b^{166, 3}_1 ∧ -b^{166, 3}_0 ∧ p_498) -> break c in CNF: c b^{166, 3}_2 ∨ -b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ -p_498 ∨ break c in DIMACS: 21251 -21252 21253 -498 1162 0 c 2-1 --> 1 c (-b^{166, 3}_2 ∧ b^{166, 3}_1 ∧ -b^{166, 3}_0 ∧ -p_498) -> (-b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ b^{166, 4}_0) c in CNF: c b^{166, 3}_2 ∨ -b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ p_498 ∨ -b^{166, 4}_2 c b^{166, 3}_2 ∨ -b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ p_498 ∨ -b^{166, 4}_1 c b^{166, 3}_2 ∨ -b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ p_498 ∨ b^{166, 4}_0 c in DIMACS: 21251 -21252 21253 498 -21254 0 21251 -21252 21253 498 -21255 0 21251 -21252 21253 498 21256 0 c 1-1 --> 0 c (-b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ b^{166, 3}_0 ∧ -p_498) -> (-b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ -b^{166, 4}_0) c in CNF: c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ p_498 ∨ -b^{166, 4}_2 c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ p_498 ∨ -b^{166, 4}_1 c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ p_498 ∨ -b^{166, 4}_0 c in DIMACS: 21251 21252 -21253 498 -21254 0 21251 21252 -21253 498 -21255 0 21251 21252 -21253 498 -21256 0 c 0-1 --> -1 c (-b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ -b^{166, 3}_0 ∧ -p_498) -> ( b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ b^{166, 4}_0) c in CNF: c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ p_498 ∨ b^{166, 4}_2 c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ p_498 ∨ -b^{166, 4}_1 c b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ p_498 ∨ b^{166, 4}_0 c in DIMACS: 21251 21252 21253 498 21254 0 21251 21252 21253 498 -21255 0 21251 21252 21253 498 21256 0 c -1-1 --> -2 c ( b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ b^{166, 3}_0 ∧ -p_498) -> ( b^{166, 4}_2 ∧ b^{166, 4}_1 ∧ -b^{166, 4}_0) c in CNF: c -b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ p_498 ∨ b^{166, 4}_2 c -b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ p_498 ∨ b^{166, 4}_1 c -b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ p_498 ∨ -b^{166, 4}_0 c in DIMACS: -21251 21252 -21253 498 21254 0 -21251 21252 -21253 498 21255 0 -21251 21252 -21253 498 -21256 0 c -2-1 --> break c ( b^{166, 3}_2 ∧ b^{166, 3}_1 ∧ -b^{166, 3}_0 ∧ -p_498) -> break c in CNF: c -b^{166, 3}_2 ∨ -b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ p_498 ∨ break c in DIMACS: -21251 -21252 21253 498 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{166, 3}_2 ∧ -b^{166, 3}_1 ∧ -b^{166, 3}_0 ∧ true) c in CNF: c -b^{166, 3}_2 ∨ b^{166, 3}_1 ∨ b^{166, 3}_0 ∨ false c in DIMACS: -21251 21252 21253 0 c 3 does not represent an automaton state. c -(-b^{166, 3}_2 ∧ b^{166, 3}_1 ∧ b^{166, 3}_0 ∧ true) c in CNF: c b^{166, 3}_2 ∨ -b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ false c in DIMACS: 21251 -21252 -21253 0 c -3 does not represent an automaton state. c -( b^{166, 3}_2 ∧ b^{166, 3}_1 ∧ b^{166, 3}_0 ∧ true) c in CNF: c -b^{166, 3}_2 ∨ -b^{166, 3}_1 ∨ -b^{166, 3}_0 ∨ false c in DIMACS: -21251 -21252 -21253 0 c i = 4 c -2+1 --> -1 c ( b^{166, 4}_2 ∧ b^{166, 4}_1 ∧ -b^{166, 4}_0 ∧ p_664) -> ( b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ b^{166, 5}_0) c in CNF: c -b^{166, 4}_2 ∨ -b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ -p_664 ∨ b^{166, 5}_2 c -b^{166, 4}_2 ∨ -b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ -p_664 ∨ -b^{166, 5}_1 c -b^{166, 4}_2 ∨ -b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ -p_664 ∨ b^{166, 5}_0 c in DIMACS: -21254 -21255 21256 -664 21257 0 -21254 -21255 21256 -664 -21258 0 -21254 -21255 21256 -664 21259 0 c -1+1 --> 0 c ( b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ b^{166, 4}_0 ∧ p_664) -> (-b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ -b^{166, 5}_0) c in CNF: c -b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ -p_664 ∨ -b^{166, 5}_2 c -b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ -p_664 ∨ -b^{166, 5}_1 c -b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ -p_664 ∨ -b^{166, 5}_0 c in DIMACS: -21254 21255 -21256 -664 -21257 0 -21254 21255 -21256 -664 -21258 0 -21254 21255 -21256 -664 -21259 0 c 0+1 --> 1 c (-b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ -b^{166, 4}_0 ∧ p_664) -> (-b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ b^{166, 5}_0) c in CNF: c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ -p_664 ∨ -b^{166, 5}_2 c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ -p_664 ∨ -b^{166, 5}_1 c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ -p_664 ∨ b^{166, 5}_0 c in DIMACS: 21254 21255 21256 -664 -21257 0 21254 21255 21256 -664 -21258 0 21254 21255 21256 -664 21259 0 c 1+1 --> 2 c (-b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ b^{166, 4}_0 ∧ p_664) -> (-b^{166, 5}_2 ∧ b^{166, 5}_1 ∧ -b^{166, 5}_0) c in CNF: c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ -p_664 ∨ -b^{166, 5}_2 c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ -p_664 ∨ b^{166, 5}_1 c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ -p_664 ∨ -b^{166, 5}_0 c in DIMACS: 21254 21255 -21256 -664 -21257 0 21254 21255 -21256 -664 21258 0 21254 21255 -21256 -664 -21259 0 c 2+1 --> break c (-b^{166, 4}_2 ∧ b^{166, 4}_1 ∧ -b^{166, 4}_0 ∧ p_664) -> break c in CNF: c b^{166, 4}_2 ∨ -b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ -p_664 ∨ break c in DIMACS: 21254 -21255 21256 -664 1162 0 c 2-1 --> 1 c (-b^{166, 4}_2 ∧ b^{166, 4}_1 ∧ -b^{166, 4}_0 ∧ -p_664) -> (-b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ b^{166, 5}_0) c in CNF: c b^{166, 4}_2 ∨ -b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ p_664 ∨ -b^{166, 5}_2 c b^{166, 4}_2 ∨ -b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ p_664 ∨ -b^{166, 5}_1 c b^{166, 4}_2 ∨ -b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ p_664 ∨ b^{166, 5}_0 c in DIMACS: 21254 -21255 21256 664 -21257 0 21254 -21255 21256 664 -21258 0 21254 -21255 21256 664 21259 0 c 1-1 --> 0 c (-b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ b^{166, 4}_0 ∧ -p_664) -> (-b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ -b^{166, 5}_0) c in CNF: c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ p_664 ∨ -b^{166, 5}_2 c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ p_664 ∨ -b^{166, 5}_1 c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ p_664 ∨ -b^{166, 5}_0 c in DIMACS: 21254 21255 -21256 664 -21257 0 21254 21255 -21256 664 -21258 0 21254 21255 -21256 664 -21259 0 c 0-1 --> -1 c (-b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ -b^{166, 4}_0 ∧ -p_664) -> ( b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ b^{166, 5}_0) c in CNF: c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ p_664 ∨ b^{166, 5}_2 c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ p_664 ∨ -b^{166, 5}_1 c b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ p_664 ∨ b^{166, 5}_0 c in DIMACS: 21254 21255 21256 664 21257 0 21254 21255 21256 664 -21258 0 21254 21255 21256 664 21259 0 c -1-1 --> -2 c ( b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ b^{166, 4}_0 ∧ -p_664) -> ( b^{166, 5}_2 ∧ b^{166, 5}_1 ∧ -b^{166, 5}_0) c in CNF: c -b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ p_664 ∨ b^{166, 5}_2 c -b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ p_664 ∨ b^{166, 5}_1 c -b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ p_664 ∨ -b^{166, 5}_0 c in DIMACS: -21254 21255 -21256 664 21257 0 -21254 21255 -21256 664 21258 0 -21254 21255 -21256 664 -21259 0 c -2-1 --> break c ( b^{166, 4}_2 ∧ b^{166, 4}_1 ∧ -b^{166, 4}_0 ∧ -p_664) -> break c in CNF: c -b^{166, 4}_2 ∨ -b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ p_664 ∨ break c in DIMACS: -21254 -21255 21256 664 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{166, 4}_2 ∧ -b^{166, 4}_1 ∧ -b^{166, 4}_0 ∧ true) c in CNF: c -b^{166, 4}_2 ∨ b^{166, 4}_1 ∨ b^{166, 4}_0 ∨ false c in DIMACS: -21254 21255 21256 0 c 3 does not represent an automaton state. c -(-b^{166, 4}_2 ∧ b^{166, 4}_1 ∧ b^{166, 4}_0 ∧ true) c in CNF: c b^{166, 4}_2 ∨ -b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ false c in DIMACS: 21254 -21255 -21256 0 c -3 does not represent an automaton state. c -( b^{166, 4}_2 ∧ b^{166, 4}_1 ∧ b^{166, 4}_0 ∧ true) c in CNF: c -b^{166, 4}_2 ∨ -b^{166, 4}_1 ∨ -b^{166, 4}_0 ∨ false c in DIMACS: -21254 -21255 -21256 0 c i = 5 c -2+1 --> -1 c ( b^{166, 5}_2 ∧ b^{166, 5}_1 ∧ -b^{166, 5}_0 ∧ p_830) -> ( b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ b^{166, 6}_0) c in CNF: c -b^{166, 5}_2 ∨ -b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ -p_830 ∨ b^{166, 6}_2 c -b^{166, 5}_2 ∨ -b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ -p_830 ∨ -b^{166, 6}_1 c -b^{166, 5}_2 ∨ -b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ -p_830 ∨ b^{166, 6}_0 c in DIMACS: -21257 -21258 21259 -830 21260 0 -21257 -21258 21259 -830 -21261 0 -21257 -21258 21259 -830 21262 0 c -1+1 --> 0 c ( b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ b^{166, 5}_0 ∧ p_830) -> (-b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ -b^{166, 6}_0) c in CNF: c -b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ -p_830 ∨ -b^{166, 6}_2 c -b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ -p_830 ∨ -b^{166, 6}_1 c -b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ -p_830 ∨ -b^{166, 6}_0 c in DIMACS: -21257 21258 -21259 -830 -21260 0 -21257 21258 -21259 -830 -21261 0 -21257 21258 -21259 -830 -21262 0 c 0+1 --> 1 c (-b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ -b^{166, 5}_0 ∧ p_830) -> (-b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ b^{166, 6}_0) c in CNF: c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ -p_830 ∨ -b^{166, 6}_2 c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ -p_830 ∨ -b^{166, 6}_1 c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ -p_830 ∨ b^{166, 6}_0 c in DIMACS: 21257 21258 21259 -830 -21260 0 21257 21258 21259 -830 -21261 0 21257 21258 21259 -830 21262 0 c 1+1 --> 2 c (-b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ b^{166, 5}_0 ∧ p_830) -> (-b^{166, 6}_2 ∧ b^{166, 6}_1 ∧ -b^{166, 6}_0) c in CNF: c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ -p_830 ∨ -b^{166, 6}_2 c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ -p_830 ∨ b^{166, 6}_1 c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ -p_830 ∨ -b^{166, 6}_0 c in DIMACS: 21257 21258 -21259 -830 -21260 0 21257 21258 -21259 -830 21261 0 21257 21258 -21259 -830 -21262 0 c 2+1 --> break c (-b^{166, 5}_2 ∧ b^{166, 5}_1 ∧ -b^{166, 5}_0 ∧ p_830) -> break c in CNF: c b^{166, 5}_2 ∨ -b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ -p_830 ∨ break c in DIMACS: 21257 -21258 21259 -830 1162 0 c 2-1 --> 1 c (-b^{166, 5}_2 ∧ b^{166, 5}_1 ∧ -b^{166, 5}_0 ∧ -p_830) -> (-b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ b^{166, 6}_0) c in CNF: c b^{166, 5}_2 ∨ -b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ p_830 ∨ -b^{166, 6}_2 c b^{166, 5}_2 ∨ -b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ p_830 ∨ -b^{166, 6}_1 c b^{166, 5}_2 ∨ -b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ p_830 ∨ b^{166, 6}_0 c in DIMACS: 21257 -21258 21259 830 -21260 0 21257 -21258 21259 830 -21261 0 21257 -21258 21259 830 21262 0 c 1-1 --> 0 c (-b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ b^{166, 5}_0 ∧ -p_830) -> (-b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ -b^{166, 6}_0) c in CNF: c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ p_830 ∨ -b^{166, 6}_2 c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ p_830 ∨ -b^{166, 6}_1 c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ p_830 ∨ -b^{166, 6}_0 c in DIMACS: 21257 21258 -21259 830 -21260 0 21257 21258 -21259 830 -21261 0 21257 21258 -21259 830 -21262 0 c 0-1 --> -1 c (-b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ -b^{166, 5}_0 ∧ -p_830) -> ( b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ b^{166, 6}_0) c in CNF: c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ p_830 ∨ b^{166, 6}_2 c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ p_830 ∨ -b^{166, 6}_1 c b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ p_830 ∨ b^{166, 6}_0 c in DIMACS: 21257 21258 21259 830 21260 0 21257 21258 21259 830 -21261 0 21257 21258 21259 830 21262 0 c -1-1 --> -2 c ( b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ b^{166, 5}_0 ∧ -p_830) -> ( b^{166, 6}_2 ∧ b^{166, 6}_1 ∧ -b^{166, 6}_0) c in CNF: c -b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ p_830 ∨ b^{166, 6}_2 c -b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ p_830 ∨ b^{166, 6}_1 c -b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ p_830 ∨ -b^{166, 6}_0 c in DIMACS: -21257 21258 -21259 830 21260 0 -21257 21258 -21259 830 21261 0 -21257 21258 -21259 830 -21262 0 c -2-1 --> break c ( b^{166, 5}_2 ∧ b^{166, 5}_1 ∧ -b^{166, 5}_0 ∧ -p_830) -> break c in CNF: c -b^{166, 5}_2 ∨ -b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ p_830 ∨ break c in DIMACS: -21257 -21258 21259 830 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{166, 5}_2 ∧ -b^{166, 5}_1 ∧ -b^{166, 5}_0 ∧ true) c in CNF: c -b^{166, 5}_2 ∨ b^{166, 5}_1 ∨ b^{166, 5}_0 ∨ false c in DIMACS: -21257 21258 21259 0 c 3 does not represent an automaton state. c -(-b^{166, 5}_2 ∧ b^{166, 5}_1 ∧ b^{166, 5}_0 ∧ true) c in CNF: c b^{166, 5}_2 ∨ -b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ false c in DIMACS: 21257 -21258 -21259 0 c -3 does not represent an automaton state. c -( b^{166, 5}_2 ∧ b^{166, 5}_1 ∧ b^{166, 5}_0 ∧ true) c in CNF: c -b^{166, 5}_2 ∨ -b^{166, 5}_1 ∨ -b^{166, 5}_0 ∨ false c in DIMACS: -21257 -21258 -21259 0 c i = 6 c -2+1 --> -1 c ( b^{166, 6}_2 ∧ b^{166, 6}_1 ∧ -b^{166, 6}_0 ∧ p_996) -> ( b^{166, 7}_2 ∧ -b^{166, 7}_1 ∧ b^{166, 7}_0) c in CNF: c -b^{166, 6}_2 ∨ -b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ -p_996 ∨ b^{166, 7}_2 c -b^{166, 6}_2 ∨ -b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ -p_996 ∨ -b^{166, 7}_1 c -b^{166, 6}_2 ∨ -b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ -p_996 ∨ b^{166, 7}_0 c in DIMACS: -21260 -21261 21262 -996 21263 0 -21260 -21261 21262 -996 -21264 0 -21260 -21261 21262 -996 21265 0 c -1+1 --> 0 c ( b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ b^{166, 6}_0 ∧ p_996) -> (-b^{166, 7}_2 ∧ -b^{166, 7}_1 ∧ -b^{166, 7}_0) c in CNF: c -b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ -p_996 ∨ -b^{166, 7}_2 c -b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ -p_996 ∨ -b^{166, 7}_1 c -b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ -p_996 ∨ -b^{166, 7}_0 c in DIMACS: -21260 21261 -21262 -996 -21263 0 -21260 21261 -21262 -996 -21264 0 -21260 21261 -21262 -996 -21265 0 c 0+1 --> 1 c (-b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ -b^{166, 6}_0 ∧ p_996) -> (-b^{166, 7}_2 ∧ -b^{166, 7}_1 ∧ b^{166, 7}_0) c in CNF: c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ -p_996 ∨ -b^{166, 7}_2 c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ -p_996 ∨ -b^{166, 7}_1 c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ -p_996 ∨ b^{166, 7}_0 c in DIMACS: 21260 21261 21262 -996 -21263 0 21260 21261 21262 -996 -21264 0 21260 21261 21262 -996 21265 0 c 1+1 --> 2 c (-b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ b^{166, 6}_0 ∧ p_996) -> (-b^{166, 7}_2 ∧ b^{166, 7}_1 ∧ -b^{166, 7}_0) c in CNF: c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ -p_996 ∨ -b^{166, 7}_2 c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ -p_996 ∨ b^{166, 7}_1 c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ -p_996 ∨ -b^{166, 7}_0 c in DIMACS: 21260 21261 -21262 -996 -21263 0 21260 21261 -21262 -996 21264 0 21260 21261 -21262 -996 -21265 0 c 2+1 --> break c (-b^{166, 6}_2 ∧ b^{166, 6}_1 ∧ -b^{166, 6}_0 ∧ p_996) -> break c in CNF: c b^{166, 6}_2 ∨ -b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ -p_996 ∨ break c in DIMACS: 21260 -21261 21262 -996 1162 0 c 2-1 --> 1 c (-b^{166, 6}_2 ∧ b^{166, 6}_1 ∧ -b^{166, 6}_0 ∧ -p_996) -> (-b^{166, 7}_2 ∧ -b^{166, 7}_1 ∧ b^{166, 7}_0) c in CNF: c b^{166, 6}_2 ∨ -b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ p_996 ∨ -b^{166, 7}_2 c b^{166, 6}_2 ∨ -b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ p_996 ∨ -b^{166, 7}_1 c b^{166, 6}_2 ∨ -b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ p_996 ∨ b^{166, 7}_0 c in DIMACS: 21260 -21261 21262 996 -21263 0 21260 -21261 21262 996 -21264 0 21260 -21261 21262 996 21265 0 c 1-1 --> 0 c (-b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ b^{166, 6}_0 ∧ -p_996) -> (-b^{166, 7}_2 ∧ -b^{166, 7}_1 ∧ -b^{166, 7}_0) c in CNF: c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ p_996 ∨ -b^{166, 7}_2 c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ p_996 ∨ -b^{166, 7}_1 c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ p_996 ∨ -b^{166, 7}_0 c in DIMACS: 21260 21261 -21262 996 -21263 0 21260 21261 -21262 996 -21264 0 21260 21261 -21262 996 -21265 0 c 0-1 --> -1 c (-b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ -b^{166, 6}_0 ∧ -p_996) -> ( b^{166, 7}_2 ∧ -b^{166, 7}_1 ∧ b^{166, 7}_0) c in CNF: c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ p_996 ∨ b^{166, 7}_2 c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ p_996 ∨ -b^{166, 7}_1 c b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ p_996 ∨ b^{166, 7}_0 c in DIMACS: 21260 21261 21262 996 21263 0 21260 21261 21262 996 -21264 0 21260 21261 21262 996 21265 0 c -1-1 --> -2 c ( b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ b^{166, 6}_0 ∧ -p_996) -> ( b^{166, 7}_2 ∧ b^{166, 7}_1 ∧ -b^{166, 7}_0) c in CNF: c -b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ p_996 ∨ b^{166, 7}_2 c -b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ p_996 ∨ b^{166, 7}_1 c -b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ p_996 ∨ -b^{166, 7}_0 c in DIMACS: -21260 21261 -21262 996 21263 0 -21260 21261 -21262 996 21264 0 -21260 21261 -21262 996 -21265 0 c -2-1 --> break c ( b^{166, 6}_2 ∧ b^{166, 6}_1 ∧ -b^{166, 6}_0 ∧ -p_996) -> break c in CNF: c -b^{166, 6}_2 ∨ -b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ p_996 ∨ break c in DIMACS: -21260 -21261 21262 996 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{166, 6}_2 ∧ -b^{166, 6}_1 ∧ -b^{166, 6}_0 ∧ true) c in CNF: c -b^{166, 6}_2 ∨ b^{166, 6}_1 ∨ b^{166, 6}_0 ∨ false c in DIMACS: -21260 21261 21262 0 c 3 does not represent an automaton state. c -(-b^{166, 6}_2 ∧ b^{166, 6}_1 ∧ b^{166, 6}_0 ∧ true) c in CNF: c b^{166, 6}_2 ∨ -b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ false c in DIMACS: 21260 -21261 -21262 0 c -3 does not represent an automaton state. c -( b^{166, 6}_2 ∧ b^{166, 6}_1 ∧ b^{166, 6}_0 ∧ true) c in CNF: c -b^{166, 6}_2 ∨ -b^{166, 6}_1 ∨ -b^{166, 6}_0 ∨ false c in DIMACS: -21260 -21261 -21262 0 c INIT for k = 167 c -b^{167, 1}_2 c -b^{167, 1}_1 c -b^{167, 1}_0 c in DIMACS: -21266 0 -21267 0 -21268 0 c Transitions for k = 167 c i = 1 c -2+1 --> -1 c ( b^{167, 1}_2 ∧ b^{167, 1}_1 ∧ -b^{167, 1}_0 ∧ p_167) -> ( b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ b^{167, 2}_0) c in CNF: c -b^{167, 1}_2 ∨ -b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ -p_167 ∨ b^{167, 2}_2 c -b^{167, 1}_2 ∨ -b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ -p_167 ∨ -b^{167, 2}_1 c -b^{167, 1}_2 ∨ -b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ -p_167 ∨ b^{167, 2}_0 c in DIMACS: -21266 -21267 21268 -167 21269 0 -21266 -21267 21268 -167 -21270 0 -21266 -21267 21268 -167 21271 0 c -1+1 --> 0 c ( b^{167, 1}_2 ∧ -b^{167, 1}_1 ∧ b^{167, 1}_0 ∧ p_167) -> (-b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ -b^{167, 2}_0) c in CNF: c -b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ -p_167 ∨ -b^{167, 2}_2 c -b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ -p_167 ∨ -b^{167, 2}_1 c -b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ -p_167 ∨ -b^{167, 2}_0 c in DIMACS: -21266 21267 -21268 -167 -21269 0 -21266 21267 -21268 -167 -21270 0 -21266 21267 -21268 -167 -21271 0 c 0+1 --> 1 c (-b^{167, 1}_2 ∧ -b^{167, 1}_1 ∧ -b^{167, 1}_0 ∧ p_167) -> (-b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ b^{167, 2}_0) c in CNF: c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ -p_167 ∨ -b^{167, 2}_2 c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ -p_167 ∨ -b^{167, 2}_1 c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ -p_167 ∨ b^{167, 2}_0 c in DIMACS: 21266 21267 21268 -167 -21269 0 21266 21267 21268 -167 -21270 0 21266 21267 21268 -167 21271 0 c 1+1 --> 2 c (-b^{167, 1}_2 ∧ -b^{167, 1}_1 ∧ b^{167, 1}_0 ∧ p_167) -> (-b^{167, 2}_2 ∧ b^{167, 2}_1 ∧ -b^{167, 2}_0) c in CNF: c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ -p_167 ∨ -b^{167, 2}_2 c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ -p_167 ∨ b^{167, 2}_1 c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ -p_167 ∨ -b^{167, 2}_0 c in DIMACS: 21266 21267 -21268 -167 -21269 0 21266 21267 -21268 -167 21270 0 21266 21267 -21268 -167 -21271 0 c 2+1 --> break c (-b^{167, 1}_2 ∧ b^{167, 1}_1 ∧ -b^{167, 1}_0 ∧ p_167) -> break c in CNF: c b^{167, 1}_2 ∨ -b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ -p_167 ∨ break c in DIMACS: 21266 -21267 21268 -167 1162 0 c 2-1 --> 1 c (-b^{167, 1}_2 ∧ b^{167, 1}_1 ∧ -b^{167, 1}_0 ∧ -p_167) -> (-b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ b^{167, 2}_0) c in CNF: c b^{167, 1}_2 ∨ -b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ p_167 ∨ -b^{167, 2}_2 c b^{167, 1}_2 ∨ -b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ p_167 ∨ -b^{167, 2}_1 c b^{167, 1}_2 ∨ -b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ p_167 ∨ b^{167, 2}_0 c in DIMACS: 21266 -21267 21268 167 -21269 0 21266 -21267 21268 167 -21270 0 21266 -21267 21268 167 21271 0 c 1-1 --> 0 c (-b^{167, 1}_2 ∧ -b^{167, 1}_1 ∧ b^{167, 1}_0 ∧ -p_167) -> (-b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ -b^{167, 2}_0) c in CNF: c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ p_167 ∨ -b^{167, 2}_2 c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ p_167 ∨ -b^{167, 2}_1 c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ p_167 ∨ -b^{167, 2}_0 c in DIMACS: 21266 21267 -21268 167 -21269 0 21266 21267 -21268 167 -21270 0 21266 21267 -21268 167 -21271 0 c 0-1 --> -1 c (-b^{167, 1}_2 ∧ -b^{167, 1}_1 ∧ -b^{167, 1}_0 ∧ -p_167) -> ( b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ b^{167, 2}_0) c in CNF: c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ p_167 ∨ b^{167, 2}_2 c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ p_167 ∨ -b^{167, 2}_1 c b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ p_167 ∨ b^{167, 2}_0 c in DIMACS: 21266 21267 21268 167 21269 0 21266 21267 21268 167 -21270 0 21266 21267 21268 167 21271 0 c -1-1 --> -2 c ( b^{167, 1}_2 ∧ -b^{167, 1}_1 ∧ b^{167, 1}_0 ∧ -p_167) -> ( b^{167, 2}_2 ∧ b^{167, 2}_1 ∧ -b^{167, 2}_0) c in CNF: c -b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ p_167 ∨ b^{167, 2}_2 c -b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ p_167 ∨ b^{167, 2}_1 c -b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ p_167 ∨ -b^{167, 2}_0 c in DIMACS: -21266 21267 -21268 167 21269 0 -21266 21267 -21268 167 21270 0 -21266 21267 -21268 167 -21271 0 c -2-1 --> break c ( b^{167, 1}_2 ∧ b^{167, 1}_1 ∧ -b^{167, 1}_0 ∧ -p_167) -> break c in CNF: c -b^{167, 1}_2 ∨ -b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ p_167 ∨ break c in DIMACS: -21266 -21267 21268 167 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{167, 1}_2 ∧ -b^{167, 1}_1 ∧ -b^{167, 1}_0 ∧ true) c in CNF: c -b^{167, 1}_2 ∨ b^{167, 1}_1 ∨ b^{167, 1}_0 ∨ false c in DIMACS: -21266 21267 21268 0 c 3 does not represent an automaton state. c -(-b^{167, 1}_2 ∧ b^{167, 1}_1 ∧ b^{167, 1}_0 ∧ true) c in CNF: c b^{167, 1}_2 ∨ -b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ false c in DIMACS: 21266 -21267 -21268 0 c -3 does not represent an automaton state. c -( b^{167, 1}_2 ∧ b^{167, 1}_1 ∧ b^{167, 1}_0 ∧ true) c in CNF: c -b^{167, 1}_2 ∨ -b^{167, 1}_1 ∨ -b^{167, 1}_0 ∨ false c in DIMACS: -21266 -21267 -21268 0 c i = 2 c -2+1 --> -1 c ( b^{167, 2}_2 ∧ b^{167, 2}_1 ∧ -b^{167, 2}_0 ∧ p_334) -> ( b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ b^{167, 3}_0) c in CNF: c -b^{167, 2}_2 ∨ -b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ -p_334 ∨ b^{167, 3}_2 c -b^{167, 2}_2 ∨ -b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ -p_334 ∨ -b^{167, 3}_1 c -b^{167, 2}_2 ∨ -b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ -p_334 ∨ b^{167, 3}_0 c in DIMACS: -21269 -21270 21271 -334 21272 0 -21269 -21270 21271 -334 -21273 0 -21269 -21270 21271 -334 21274 0 c -1+1 --> 0 c ( b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ b^{167, 2}_0 ∧ p_334) -> (-b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ -b^{167, 3}_0) c in CNF: c -b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ -p_334 ∨ -b^{167, 3}_2 c -b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ -p_334 ∨ -b^{167, 3}_1 c -b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ -p_334 ∨ -b^{167, 3}_0 c in DIMACS: -21269 21270 -21271 -334 -21272 0 -21269 21270 -21271 -334 -21273 0 -21269 21270 -21271 -334 -21274 0 c 0+1 --> 1 c (-b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ -b^{167, 2}_0 ∧ p_334) -> (-b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ b^{167, 3}_0) c in CNF: c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ -p_334 ∨ -b^{167, 3}_2 c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ -p_334 ∨ -b^{167, 3}_1 c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ -p_334 ∨ b^{167, 3}_0 c in DIMACS: 21269 21270 21271 -334 -21272 0 21269 21270 21271 -334 -21273 0 21269 21270 21271 -334 21274 0 c 1+1 --> 2 c (-b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ b^{167, 2}_0 ∧ p_334) -> (-b^{167, 3}_2 ∧ b^{167, 3}_1 ∧ -b^{167, 3}_0) c in CNF: c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ -p_334 ∨ -b^{167, 3}_2 c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ -p_334 ∨ b^{167, 3}_1 c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ -p_334 ∨ -b^{167, 3}_0 c in DIMACS: 21269 21270 -21271 -334 -21272 0 21269 21270 -21271 -334 21273 0 21269 21270 -21271 -334 -21274 0 c 2+1 --> break c (-b^{167, 2}_2 ∧ b^{167, 2}_1 ∧ -b^{167, 2}_0 ∧ p_334) -> break c in CNF: c b^{167, 2}_2 ∨ -b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ -p_334 ∨ break c in DIMACS: 21269 -21270 21271 -334 1162 0 c 2-1 --> 1 c (-b^{167, 2}_2 ∧ b^{167, 2}_1 ∧ -b^{167, 2}_0 ∧ -p_334) -> (-b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ b^{167, 3}_0) c in CNF: c b^{167, 2}_2 ∨ -b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ p_334 ∨ -b^{167, 3}_2 c b^{167, 2}_2 ∨ -b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ p_334 ∨ -b^{167, 3}_1 c b^{167, 2}_2 ∨ -b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ p_334 ∨ b^{167, 3}_0 c in DIMACS: 21269 -21270 21271 334 -21272 0 21269 -21270 21271 334 -21273 0 21269 -21270 21271 334 21274 0 c 1-1 --> 0 c (-b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ b^{167, 2}_0 ∧ -p_334) -> (-b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ -b^{167, 3}_0) c in CNF: c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ p_334 ∨ -b^{167, 3}_2 c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ p_334 ∨ -b^{167, 3}_1 c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ p_334 ∨ -b^{167, 3}_0 c in DIMACS: 21269 21270 -21271 334 -21272 0 21269 21270 -21271 334 -21273 0 21269 21270 -21271 334 -21274 0 c 0-1 --> -1 c (-b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ -b^{167, 2}_0 ∧ -p_334) -> ( b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ b^{167, 3}_0) c in CNF: c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ p_334 ∨ b^{167, 3}_2 c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ p_334 ∨ -b^{167, 3}_1 c b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ p_334 ∨ b^{167, 3}_0 c in DIMACS: 21269 21270 21271 334 21272 0 21269 21270 21271 334 -21273 0 21269 21270 21271 334 21274 0 c -1-1 --> -2 c ( b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ b^{167, 2}_0 ∧ -p_334) -> ( b^{167, 3}_2 ∧ b^{167, 3}_1 ∧ -b^{167, 3}_0) c in CNF: c -b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ p_334 ∨ b^{167, 3}_2 c -b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ p_334 ∨ b^{167, 3}_1 c -b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ p_334 ∨ -b^{167, 3}_0 c in DIMACS: -21269 21270 -21271 334 21272 0 -21269 21270 -21271 334 21273 0 -21269 21270 -21271 334 -21274 0 c -2-1 --> break c ( b^{167, 2}_2 ∧ b^{167, 2}_1 ∧ -b^{167, 2}_0 ∧ -p_334) -> break c in CNF: c -b^{167, 2}_2 ∨ -b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ p_334 ∨ break c in DIMACS: -21269 -21270 21271 334 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{167, 2}_2 ∧ -b^{167, 2}_1 ∧ -b^{167, 2}_0 ∧ true) c in CNF: c -b^{167, 2}_2 ∨ b^{167, 2}_1 ∨ b^{167, 2}_0 ∨ false c in DIMACS: -21269 21270 21271 0 c 3 does not represent an automaton state. c -(-b^{167, 2}_2 ∧ b^{167, 2}_1 ∧ b^{167, 2}_0 ∧ true) c in CNF: c b^{167, 2}_2 ∨ -b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ false c in DIMACS: 21269 -21270 -21271 0 c -3 does not represent an automaton state. c -( b^{167, 2}_2 ∧ b^{167, 2}_1 ∧ b^{167, 2}_0 ∧ true) c in CNF: c -b^{167, 2}_2 ∨ -b^{167, 2}_1 ∨ -b^{167, 2}_0 ∨ false c in DIMACS: -21269 -21270 -21271 0 c i = 3 c -2+1 --> -1 c ( b^{167, 3}_2 ∧ b^{167, 3}_1 ∧ -b^{167, 3}_0 ∧ p_501) -> ( b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ b^{167, 4}_0) c in CNF: c -b^{167, 3}_2 ∨ -b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ -p_501 ∨ b^{167, 4}_2 c -b^{167, 3}_2 ∨ -b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ -p_501 ∨ -b^{167, 4}_1 c -b^{167, 3}_2 ∨ -b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ -p_501 ∨ b^{167, 4}_0 c in DIMACS: -21272 -21273 21274 -501 21275 0 -21272 -21273 21274 -501 -21276 0 -21272 -21273 21274 -501 21277 0 c -1+1 --> 0 c ( b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ b^{167, 3}_0 ∧ p_501) -> (-b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ -b^{167, 4}_0) c in CNF: c -b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ -p_501 ∨ -b^{167, 4}_2 c -b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ -p_501 ∨ -b^{167, 4}_1 c -b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ -p_501 ∨ -b^{167, 4}_0 c in DIMACS: -21272 21273 -21274 -501 -21275 0 -21272 21273 -21274 -501 -21276 0 -21272 21273 -21274 -501 -21277 0 c 0+1 --> 1 c (-b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ -b^{167, 3}_0 ∧ p_501) -> (-b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ b^{167, 4}_0) c in CNF: c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ -p_501 ∨ -b^{167, 4}_2 c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ -p_501 ∨ -b^{167, 4}_1 c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ -p_501 ∨ b^{167, 4}_0 c in DIMACS: 21272 21273 21274 -501 -21275 0 21272 21273 21274 -501 -21276 0 21272 21273 21274 -501 21277 0 c 1+1 --> 2 c (-b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ b^{167, 3}_0 ∧ p_501) -> (-b^{167, 4}_2 ∧ b^{167, 4}_1 ∧ -b^{167, 4}_0) c in CNF: c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ -p_501 ∨ -b^{167, 4}_2 c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ -p_501 ∨ b^{167, 4}_1 c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ -p_501 ∨ -b^{167, 4}_0 c in DIMACS: 21272 21273 -21274 -501 -21275 0 21272 21273 -21274 -501 21276 0 21272 21273 -21274 -501 -21277 0 c 2+1 --> break c (-b^{167, 3}_2 ∧ b^{167, 3}_1 ∧ -b^{167, 3}_0 ∧ p_501) -> break c in CNF: c b^{167, 3}_2 ∨ -b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ -p_501 ∨ break c in DIMACS: 21272 -21273 21274 -501 1162 0 c 2-1 --> 1 c (-b^{167, 3}_2 ∧ b^{167, 3}_1 ∧ -b^{167, 3}_0 ∧ -p_501) -> (-b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ b^{167, 4}_0) c in CNF: c b^{167, 3}_2 ∨ -b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ p_501 ∨ -b^{167, 4}_2 c b^{167, 3}_2 ∨ -b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ p_501 ∨ -b^{167, 4}_1 c b^{167, 3}_2 ∨ -b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ p_501 ∨ b^{167, 4}_0 c in DIMACS: 21272 -21273 21274 501 -21275 0 21272 -21273 21274 501 -21276 0 21272 -21273 21274 501 21277 0 c 1-1 --> 0 c (-b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ b^{167, 3}_0 ∧ -p_501) -> (-b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ -b^{167, 4}_0) c in CNF: c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ p_501 ∨ -b^{167, 4}_2 c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ p_501 ∨ -b^{167, 4}_1 c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ p_501 ∨ -b^{167, 4}_0 c in DIMACS: 21272 21273 -21274 501 -21275 0 21272 21273 -21274 501 -21276 0 21272 21273 -21274 501 -21277 0 c 0-1 --> -1 c (-b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ -b^{167, 3}_0 ∧ -p_501) -> ( b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ b^{167, 4}_0) c in CNF: c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ p_501 ∨ b^{167, 4}_2 c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ p_501 ∨ -b^{167, 4}_1 c b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ p_501 ∨ b^{167, 4}_0 c in DIMACS: 21272 21273 21274 501 21275 0 21272 21273 21274 501 -21276 0 21272 21273 21274 501 21277 0 c -1-1 --> -2 c ( b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ b^{167, 3}_0 ∧ -p_501) -> ( b^{167, 4}_2 ∧ b^{167, 4}_1 ∧ -b^{167, 4}_0) c in CNF: c -b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ p_501 ∨ b^{167, 4}_2 c -b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ p_501 ∨ b^{167, 4}_1 c -b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ p_501 ∨ -b^{167, 4}_0 c in DIMACS: -21272 21273 -21274 501 21275 0 -21272 21273 -21274 501 21276 0 -21272 21273 -21274 501 -21277 0 c -2-1 --> break c ( b^{167, 3}_2 ∧ b^{167, 3}_1 ∧ -b^{167, 3}_0 ∧ -p_501) -> break c in CNF: c -b^{167, 3}_2 ∨ -b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ p_501 ∨ break c in DIMACS: -21272 -21273 21274 501 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{167, 3}_2 ∧ -b^{167, 3}_1 ∧ -b^{167, 3}_0 ∧ true) c in CNF: c -b^{167, 3}_2 ∨ b^{167, 3}_1 ∨ b^{167, 3}_0 ∨ false c in DIMACS: -21272 21273 21274 0 c 3 does not represent an automaton state. c -(-b^{167, 3}_2 ∧ b^{167, 3}_1 ∧ b^{167, 3}_0 ∧ true) c in CNF: c b^{167, 3}_2 ∨ -b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ false c in DIMACS: 21272 -21273 -21274 0 c -3 does not represent an automaton state. c -( b^{167, 3}_2 ∧ b^{167, 3}_1 ∧ b^{167, 3}_0 ∧ true) c in CNF: c -b^{167, 3}_2 ∨ -b^{167, 3}_1 ∨ -b^{167, 3}_0 ∨ false c in DIMACS: -21272 -21273 -21274 0 c i = 4 c -2+1 --> -1 c ( b^{167, 4}_2 ∧ b^{167, 4}_1 ∧ -b^{167, 4}_0 ∧ p_668) -> ( b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ b^{167, 5}_0) c in CNF: c -b^{167, 4}_2 ∨ -b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ -p_668 ∨ b^{167, 5}_2 c -b^{167, 4}_2 ∨ -b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ -p_668 ∨ -b^{167, 5}_1 c -b^{167, 4}_2 ∨ -b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ -p_668 ∨ b^{167, 5}_0 c in DIMACS: -21275 -21276 21277 -668 21278 0 -21275 -21276 21277 -668 -21279 0 -21275 -21276 21277 -668 21280 0 c -1+1 --> 0 c ( b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ b^{167, 4}_0 ∧ p_668) -> (-b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ -b^{167, 5}_0) c in CNF: c -b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ -p_668 ∨ -b^{167, 5}_2 c -b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ -p_668 ∨ -b^{167, 5}_1 c -b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ -p_668 ∨ -b^{167, 5}_0 c in DIMACS: -21275 21276 -21277 -668 -21278 0 -21275 21276 -21277 -668 -21279 0 -21275 21276 -21277 -668 -21280 0 c 0+1 --> 1 c (-b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ -b^{167, 4}_0 ∧ p_668) -> (-b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ b^{167, 5}_0) c in CNF: c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ -p_668 ∨ -b^{167, 5}_2 c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ -p_668 ∨ -b^{167, 5}_1 c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ -p_668 ∨ b^{167, 5}_0 c in DIMACS: 21275 21276 21277 -668 -21278 0 21275 21276 21277 -668 -21279 0 21275 21276 21277 -668 21280 0 c 1+1 --> 2 c (-b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ b^{167, 4}_0 ∧ p_668) -> (-b^{167, 5}_2 ∧ b^{167, 5}_1 ∧ -b^{167, 5}_0) c in CNF: c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ -p_668 ∨ -b^{167, 5}_2 c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ -p_668 ∨ b^{167, 5}_1 c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ -p_668 ∨ -b^{167, 5}_0 c in DIMACS: 21275 21276 -21277 -668 -21278 0 21275 21276 -21277 -668 21279 0 21275 21276 -21277 -668 -21280 0 c 2+1 --> break c (-b^{167, 4}_2 ∧ b^{167, 4}_1 ∧ -b^{167, 4}_0 ∧ p_668) -> break c in CNF: c b^{167, 4}_2 ∨ -b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ -p_668 ∨ break c in DIMACS: 21275 -21276 21277 -668 1162 0 c 2-1 --> 1 c (-b^{167, 4}_2 ∧ b^{167, 4}_1 ∧ -b^{167, 4}_0 ∧ -p_668) -> (-b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ b^{167, 5}_0) c in CNF: c b^{167, 4}_2 ∨ -b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ p_668 ∨ -b^{167, 5}_2 c b^{167, 4}_2 ∨ -b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ p_668 ∨ -b^{167, 5}_1 c b^{167, 4}_2 ∨ -b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ p_668 ∨ b^{167, 5}_0 c in DIMACS: 21275 -21276 21277 668 -21278 0 21275 -21276 21277 668 -21279 0 21275 -21276 21277 668 21280 0 c 1-1 --> 0 c (-b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ b^{167, 4}_0 ∧ -p_668) -> (-b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ -b^{167, 5}_0) c in CNF: c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ p_668 ∨ -b^{167, 5}_2 c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ p_668 ∨ -b^{167, 5}_1 c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ p_668 ∨ -b^{167, 5}_0 c in DIMACS: 21275 21276 -21277 668 -21278 0 21275 21276 -21277 668 -21279 0 21275 21276 -21277 668 -21280 0 c 0-1 --> -1 c (-b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ -b^{167, 4}_0 ∧ -p_668) -> ( b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ b^{167, 5}_0) c in CNF: c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ p_668 ∨ b^{167, 5}_2 c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ p_668 ∨ -b^{167, 5}_1 c b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ p_668 ∨ b^{167, 5}_0 c in DIMACS: 21275 21276 21277 668 21278 0 21275 21276 21277 668 -21279 0 21275 21276 21277 668 21280 0 c -1-1 --> -2 c ( b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ b^{167, 4}_0 ∧ -p_668) -> ( b^{167, 5}_2 ∧ b^{167, 5}_1 ∧ -b^{167, 5}_0) c in CNF: c -b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ p_668 ∨ b^{167, 5}_2 c -b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ p_668 ∨ b^{167, 5}_1 c -b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ p_668 ∨ -b^{167, 5}_0 c in DIMACS: -21275 21276 -21277 668 21278 0 -21275 21276 -21277 668 21279 0 -21275 21276 -21277 668 -21280 0 c -2-1 --> break c ( b^{167, 4}_2 ∧ b^{167, 4}_1 ∧ -b^{167, 4}_0 ∧ -p_668) -> break c in CNF: c -b^{167, 4}_2 ∨ -b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ p_668 ∨ break c in DIMACS: -21275 -21276 21277 668 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{167, 4}_2 ∧ -b^{167, 4}_1 ∧ -b^{167, 4}_0 ∧ true) c in CNF: c -b^{167, 4}_2 ∨ b^{167, 4}_1 ∨ b^{167, 4}_0 ∨ false c in DIMACS: -21275 21276 21277 0 c 3 does not represent an automaton state. c -(-b^{167, 4}_2 ∧ b^{167, 4}_1 ∧ b^{167, 4}_0 ∧ true) c in CNF: c b^{167, 4}_2 ∨ -b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ false c in DIMACS: 21275 -21276 -21277 0 c -3 does not represent an automaton state. c -( b^{167, 4}_2 ∧ b^{167, 4}_1 ∧ b^{167, 4}_0 ∧ true) c in CNF: c -b^{167, 4}_2 ∨ -b^{167, 4}_1 ∨ -b^{167, 4}_0 ∨ false c in DIMACS: -21275 -21276 -21277 0 c i = 5 c -2+1 --> -1 c ( b^{167, 5}_2 ∧ b^{167, 5}_1 ∧ -b^{167, 5}_0 ∧ p_835) -> ( b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ b^{167, 6}_0) c in CNF: c -b^{167, 5}_2 ∨ -b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ -p_835 ∨ b^{167, 6}_2 c -b^{167, 5}_2 ∨ -b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ -p_835 ∨ -b^{167, 6}_1 c -b^{167, 5}_2 ∨ -b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ -p_835 ∨ b^{167, 6}_0 c in DIMACS: -21278 -21279 21280 -835 21281 0 -21278 -21279 21280 -835 -21282 0 -21278 -21279 21280 -835 21283 0 c -1+1 --> 0 c ( b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ b^{167, 5}_0 ∧ p_835) -> (-b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ -b^{167, 6}_0) c in CNF: c -b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ -p_835 ∨ -b^{167, 6}_2 c -b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ -p_835 ∨ -b^{167, 6}_1 c -b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ -p_835 ∨ -b^{167, 6}_0 c in DIMACS: -21278 21279 -21280 -835 -21281 0 -21278 21279 -21280 -835 -21282 0 -21278 21279 -21280 -835 -21283 0 c 0+1 --> 1 c (-b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ -b^{167, 5}_0 ∧ p_835) -> (-b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ b^{167, 6}_0) c in CNF: c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ -p_835 ∨ -b^{167, 6}_2 c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ -p_835 ∨ -b^{167, 6}_1 c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ -p_835 ∨ b^{167, 6}_0 c in DIMACS: 21278 21279 21280 -835 -21281 0 21278 21279 21280 -835 -21282 0 21278 21279 21280 -835 21283 0 c 1+1 --> 2 c (-b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ b^{167, 5}_0 ∧ p_835) -> (-b^{167, 6}_2 ∧ b^{167, 6}_1 ∧ -b^{167, 6}_0) c in CNF: c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ -p_835 ∨ -b^{167, 6}_2 c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ -p_835 ∨ b^{167, 6}_1 c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ -p_835 ∨ -b^{167, 6}_0 c in DIMACS: 21278 21279 -21280 -835 -21281 0 21278 21279 -21280 -835 21282 0 21278 21279 -21280 -835 -21283 0 c 2+1 --> break c (-b^{167, 5}_2 ∧ b^{167, 5}_1 ∧ -b^{167, 5}_0 ∧ p_835) -> break c in CNF: c b^{167, 5}_2 ∨ -b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ -p_835 ∨ break c in DIMACS: 21278 -21279 21280 -835 1162 0 c 2-1 --> 1 c (-b^{167, 5}_2 ∧ b^{167, 5}_1 ∧ -b^{167, 5}_0 ∧ -p_835) -> (-b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ b^{167, 6}_0) c in CNF: c b^{167, 5}_2 ∨ -b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ p_835 ∨ -b^{167, 6}_2 c b^{167, 5}_2 ∨ -b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ p_835 ∨ -b^{167, 6}_1 c b^{167, 5}_2 ∨ -b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ p_835 ∨ b^{167, 6}_0 c in DIMACS: 21278 -21279 21280 835 -21281 0 21278 -21279 21280 835 -21282 0 21278 -21279 21280 835 21283 0 c 1-1 --> 0 c (-b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ b^{167, 5}_0 ∧ -p_835) -> (-b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ -b^{167, 6}_0) c in CNF: c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ p_835 ∨ -b^{167, 6}_2 c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ p_835 ∨ -b^{167, 6}_1 c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ p_835 ∨ -b^{167, 6}_0 c in DIMACS: 21278 21279 -21280 835 -21281 0 21278 21279 -21280 835 -21282 0 21278 21279 -21280 835 -21283 0 c 0-1 --> -1 c (-b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ -b^{167, 5}_0 ∧ -p_835) -> ( b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ b^{167, 6}_0) c in CNF: c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ p_835 ∨ b^{167, 6}_2 c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ p_835 ∨ -b^{167, 6}_1 c b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ p_835 ∨ b^{167, 6}_0 c in DIMACS: 21278 21279 21280 835 21281 0 21278 21279 21280 835 -21282 0 21278 21279 21280 835 21283 0 c -1-1 --> -2 c ( b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ b^{167, 5}_0 ∧ -p_835) -> ( b^{167, 6}_2 ∧ b^{167, 6}_1 ∧ -b^{167, 6}_0) c in CNF: c -b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ p_835 ∨ b^{167, 6}_2 c -b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ p_835 ∨ b^{167, 6}_1 c -b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ p_835 ∨ -b^{167, 6}_0 c in DIMACS: -21278 21279 -21280 835 21281 0 -21278 21279 -21280 835 21282 0 -21278 21279 -21280 835 -21283 0 c -2-1 --> break c ( b^{167, 5}_2 ∧ b^{167, 5}_1 ∧ -b^{167, 5}_0 ∧ -p_835) -> break c in CNF: c -b^{167, 5}_2 ∨ -b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ p_835 ∨ break c in DIMACS: -21278 -21279 21280 835 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{167, 5}_2 ∧ -b^{167, 5}_1 ∧ -b^{167, 5}_0 ∧ true) c in CNF: c -b^{167, 5}_2 ∨ b^{167, 5}_1 ∨ b^{167, 5}_0 ∨ false c in DIMACS: -21278 21279 21280 0 c 3 does not represent an automaton state. c -(-b^{167, 5}_2 ∧ b^{167, 5}_1 ∧ b^{167, 5}_0 ∧ true) c in CNF: c b^{167, 5}_2 ∨ -b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ false c in DIMACS: 21278 -21279 -21280 0 c -3 does not represent an automaton state. c -( b^{167, 5}_2 ∧ b^{167, 5}_1 ∧ b^{167, 5}_0 ∧ true) c in CNF: c -b^{167, 5}_2 ∨ -b^{167, 5}_1 ∨ -b^{167, 5}_0 ∨ false c in DIMACS: -21278 -21279 -21280 0 c i = 6 c -2+1 --> -1 c ( b^{167, 6}_2 ∧ b^{167, 6}_1 ∧ -b^{167, 6}_0 ∧ p_1002) -> ( b^{167, 7}_2 ∧ -b^{167, 7}_1 ∧ b^{167, 7}_0) c in CNF: c -b^{167, 6}_2 ∨ -b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ -p_1002 ∨ b^{167, 7}_2 c -b^{167, 6}_2 ∨ -b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ -p_1002 ∨ -b^{167, 7}_1 c -b^{167, 6}_2 ∨ -b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ -p_1002 ∨ b^{167, 7}_0 c in DIMACS: -21281 -21282 21283 -1002 21284 0 -21281 -21282 21283 -1002 -21285 0 -21281 -21282 21283 -1002 21286 0 c -1+1 --> 0 c ( b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ b^{167, 6}_0 ∧ p_1002) -> (-b^{167, 7}_2 ∧ -b^{167, 7}_1 ∧ -b^{167, 7}_0) c in CNF: c -b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ -p_1002 ∨ -b^{167, 7}_2 c -b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ -p_1002 ∨ -b^{167, 7}_1 c -b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ -p_1002 ∨ -b^{167, 7}_0 c in DIMACS: -21281 21282 -21283 -1002 -21284 0 -21281 21282 -21283 -1002 -21285 0 -21281 21282 -21283 -1002 -21286 0 c 0+1 --> 1 c (-b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ -b^{167, 6}_0 ∧ p_1002) -> (-b^{167, 7}_2 ∧ -b^{167, 7}_1 ∧ b^{167, 7}_0) c in CNF: c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ -p_1002 ∨ -b^{167, 7}_2 c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ -p_1002 ∨ -b^{167, 7}_1 c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ -p_1002 ∨ b^{167, 7}_0 c in DIMACS: 21281 21282 21283 -1002 -21284 0 21281 21282 21283 -1002 -21285 0 21281 21282 21283 -1002 21286 0 c 1+1 --> 2 c (-b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ b^{167, 6}_0 ∧ p_1002) -> (-b^{167, 7}_2 ∧ b^{167, 7}_1 ∧ -b^{167, 7}_0) c in CNF: c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ -p_1002 ∨ -b^{167, 7}_2 c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ -p_1002 ∨ b^{167, 7}_1 c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ -p_1002 ∨ -b^{167, 7}_0 c in DIMACS: 21281 21282 -21283 -1002 -21284 0 21281 21282 -21283 -1002 21285 0 21281 21282 -21283 -1002 -21286 0 c 2+1 --> break c (-b^{167, 6}_2 ∧ b^{167, 6}_1 ∧ -b^{167, 6}_0 ∧ p_1002) -> break c in CNF: c b^{167, 6}_2 ∨ -b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ -p_1002 ∨ break c in DIMACS: 21281 -21282 21283 -1002 1162 0 c 2-1 --> 1 c (-b^{167, 6}_2 ∧ b^{167, 6}_1 ∧ -b^{167, 6}_0 ∧ -p_1002) -> (-b^{167, 7}_2 ∧ -b^{167, 7}_1 ∧ b^{167, 7}_0) c in CNF: c b^{167, 6}_2 ∨ -b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ p_1002 ∨ -b^{167, 7}_2 c b^{167, 6}_2 ∨ -b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ p_1002 ∨ -b^{167, 7}_1 c b^{167, 6}_2 ∨ -b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ p_1002 ∨ b^{167, 7}_0 c in DIMACS: 21281 -21282 21283 1002 -21284 0 21281 -21282 21283 1002 -21285 0 21281 -21282 21283 1002 21286 0 c 1-1 --> 0 c (-b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ b^{167, 6}_0 ∧ -p_1002) -> (-b^{167, 7}_2 ∧ -b^{167, 7}_1 ∧ -b^{167, 7}_0) c in CNF: c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ p_1002 ∨ -b^{167, 7}_2 c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ p_1002 ∨ -b^{167, 7}_1 c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ p_1002 ∨ -b^{167, 7}_0 c in DIMACS: 21281 21282 -21283 1002 -21284 0 21281 21282 -21283 1002 -21285 0 21281 21282 -21283 1002 -21286 0 c 0-1 --> -1 c (-b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ -b^{167, 6}_0 ∧ -p_1002) -> ( b^{167, 7}_2 ∧ -b^{167, 7}_1 ∧ b^{167, 7}_0) c in CNF: c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ p_1002 ∨ b^{167, 7}_2 c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ p_1002 ∨ -b^{167, 7}_1 c b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ p_1002 ∨ b^{167, 7}_0 c in DIMACS: 21281 21282 21283 1002 21284 0 21281 21282 21283 1002 -21285 0 21281 21282 21283 1002 21286 0 c -1-1 --> -2 c ( b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ b^{167, 6}_0 ∧ -p_1002) -> ( b^{167, 7}_2 ∧ b^{167, 7}_1 ∧ -b^{167, 7}_0) c in CNF: c -b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ p_1002 ∨ b^{167, 7}_2 c -b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ p_1002 ∨ b^{167, 7}_1 c -b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ p_1002 ∨ -b^{167, 7}_0 c in DIMACS: -21281 21282 -21283 1002 21284 0 -21281 21282 -21283 1002 21285 0 -21281 21282 -21283 1002 -21286 0 c -2-1 --> break c ( b^{167, 6}_2 ∧ b^{167, 6}_1 ∧ -b^{167, 6}_0 ∧ -p_1002) -> break c in CNF: c -b^{167, 6}_2 ∨ -b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ p_1002 ∨ break c in DIMACS: -21281 -21282 21283 1002 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{167, 6}_2 ∧ -b^{167, 6}_1 ∧ -b^{167, 6}_0 ∧ true) c in CNF: c -b^{167, 6}_2 ∨ b^{167, 6}_1 ∨ b^{167, 6}_0 ∨ false c in DIMACS: -21281 21282 21283 0 c 3 does not represent an automaton state. c -(-b^{167, 6}_2 ∧ b^{167, 6}_1 ∧ b^{167, 6}_0 ∧ true) c in CNF: c b^{167, 6}_2 ∨ -b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ false c in DIMACS: 21281 -21282 -21283 0 c -3 does not represent an automaton state. c -( b^{167, 6}_2 ∧ b^{167, 6}_1 ∧ b^{167, 6}_0 ∧ true) c in CNF: c -b^{167, 6}_2 ∨ -b^{167, 6}_1 ∨ -b^{167, 6}_0 ∨ false c in DIMACS: -21281 -21282 -21283 0 c INIT for k = 168 c -b^{168, 1}_2 c -b^{168, 1}_1 c -b^{168, 1}_0 c in DIMACS: -21287 0 -21288 0 -21289 0 c Transitions for k = 168 c i = 1 c -2+1 --> -1 c ( b^{168, 1}_2 ∧ b^{168, 1}_1 ∧ -b^{168, 1}_0 ∧ p_168) -> ( b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ b^{168, 2}_0) c in CNF: c -b^{168, 1}_2 ∨ -b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ -p_168 ∨ b^{168, 2}_2 c -b^{168, 1}_2 ∨ -b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ -p_168 ∨ -b^{168, 2}_1 c -b^{168, 1}_2 ∨ -b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ -p_168 ∨ b^{168, 2}_0 c in DIMACS: -21287 -21288 21289 -168 21290 0 -21287 -21288 21289 -168 -21291 0 -21287 -21288 21289 -168 21292 0 c -1+1 --> 0 c ( b^{168, 1}_2 ∧ -b^{168, 1}_1 ∧ b^{168, 1}_0 ∧ p_168) -> (-b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ -b^{168, 2}_0) c in CNF: c -b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ -p_168 ∨ -b^{168, 2}_2 c -b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ -p_168 ∨ -b^{168, 2}_1 c -b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ -p_168 ∨ -b^{168, 2}_0 c in DIMACS: -21287 21288 -21289 -168 -21290 0 -21287 21288 -21289 -168 -21291 0 -21287 21288 -21289 -168 -21292 0 c 0+1 --> 1 c (-b^{168, 1}_2 ∧ -b^{168, 1}_1 ∧ -b^{168, 1}_0 ∧ p_168) -> (-b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ b^{168, 2}_0) c in CNF: c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ -p_168 ∨ -b^{168, 2}_2 c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ -p_168 ∨ -b^{168, 2}_1 c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ -p_168 ∨ b^{168, 2}_0 c in DIMACS: 21287 21288 21289 -168 -21290 0 21287 21288 21289 -168 -21291 0 21287 21288 21289 -168 21292 0 c 1+1 --> 2 c (-b^{168, 1}_2 ∧ -b^{168, 1}_1 ∧ b^{168, 1}_0 ∧ p_168) -> (-b^{168, 2}_2 ∧ b^{168, 2}_1 ∧ -b^{168, 2}_0) c in CNF: c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ -p_168 ∨ -b^{168, 2}_2 c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ -p_168 ∨ b^{168, 2}_1 c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ -p_168 ∨ -b^{168, 2}_0 c in DIMACS: 21287 21288 -21289 -168 -21290 0 21287 21288 -21289 -168 21291 0 21287 21288 -21289 -168 -21292 0 c 2+1 --> break c (-b^{168, 1}_2 ∧ b^{168, 1}_1 ∧ -b^{168, 1}_0 ∧ p_168) -> break c in CNF: c b^{168, 1}_2 ∨ -b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ -p_168 ∨ break c in DIMACS: 21287 -21288 21289 -168 1162 0 c 2-1 --> 1 c (-b^{168, 1}_2 ∧ b^{168, 1}_1 ∧ -b^{168, 1}_0 ∧ -p_168) -> (-b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ b^{168, 2}_0) c in CNF: c b^{168, 1}_2 ∨ -b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ p_168 ∨ -b^{168, 2}_2 c b^{168, 1}_2 ∨ -b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ p_168 ∨ -b^{168, 2}_1 c b^{168, 1}_2 ∨ -b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ p_168 ∨ b^{168, 2}_0 c in DIMACS: 21287 -21288 21289 168 -21290 0 21287 -21288 21289 168 -21291 0 21287 -21288 21289 168 21292 0 c 1-1 --> 0 c (-b^{168, 1}_2 ∧ -b^{168, 1}_1 ∧ b^{168, 1}_0 ∧ -p_168) -> (-b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ -b^{168, 2}_0) c in CNF: c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ p_168 ∨ -b^{168, 2}_2 c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ p_168 ∨ -b^{168, 2}_1 c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ p_168 ∨ -b^{168, 2}_0 c in DIMACS: 21287 21288 -21289 168 -21290 0 21287 21288 -21289 168 -21291 0 21287 21288 -21289 168 -21292 0 c 0-1 --> -1 c (-b^{168, 1}_2 ∧ -b^{168, 1}_1 ∧ -b^{168, 1}_0 ∧ -p_168) -> ( b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ b^{168, 2}_0) c in CNF: c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ p_168 ∨ b^{168, 2}_2 c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ p_168 ∨ -b^{168, 2}_1 c b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ p_168 ∨ b^{168, 2}_0 c in DIMACS: 21287 21288 21289 168 21290 0 21287 21288 21289 168 -21291 0 21287 21288 21289 168 21292 0 c -1-1 --> -2 c ( b^{168, 1}_2 ∧ -b^{168, 1}_1 ∧ b^{168, 1}_0 ∧ -p_168) -> ( b^{168, 2}_2 ∧ b^{168, 2}_1 ∧ -b^{168, 2}_0) c in CNF: c -b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ p_168 ∨ b^{168, 2}_2 c -b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ p_168 ∨ b^{168, 2}_1 c -b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ p_168 ∨ -b^{168, 2}_0 c in DIMACS: -21287 21288 -21289 168 21290 0 -21287 21288 -21289 168 21291 0 -21287 21288 -21289 168 -21292 0 c -2-1 --> break c ( b^{168, 1}_2 ∧ b^{168, 1}_1 ∧ -b^{168, 1}_0 ∧ -p_168) -> break c in CNF: c -b^{168, 1}_2 ∨ -b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ p_168 ∨ break c in DIMACS: -21287 -21288 21289 168 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{168, 1}_2 ∧ -b^{168, 1}_1 ∧ -b^{168, 1}_0 ∧ true) c in CNF: c -b^{168, 1}_2 ∨ b^{168, 1}_1 ∨ b^{168, 1}_0 ∨ false c in DIMACS: -21287 21288 21289 0 c 3 does not represent an automaton state. c -(-b^{168, 1}_2 ∧ b^{168, 1}_1 ∧ b^{168, 1}_0 ∧ true) c in CNF: c b^{168, 1}_2 ∨ -b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ false c in DIMACS: 21287 -21288 -21289 0 c -3 does not represent an automaton state. c -( b^{168, 1}_2 ∧ b^{168, 1}_1 ∧ b^{168, 1}_0 ∧ true) c in CNF: c -b^{168, 1}_2 ∨ -b^{168, 1}_1 ∨ -b^{168, 1}_0 ∨ false c in DIMACS: -21287 -21288 -21289 0 c i = 2 c -2+1 --> -1 c ( b^{168, 2}_2 ∧ b^{168, 2}_1 ∧ -b^{168, 2}_0 ∧ p_336) -> ( b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ b^{168, 3}_0) c in CNF: c -b^{168, 2}_2 ∨ -b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ -p_336 ∨ b^{168, 3}_2 c -b^{168, 2}_2 ∨ -b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ -p_336 ∨ -b^{168, 3}_1 c -b^{168, 2}_2 ∨ -b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ -p_336 ∨ b^{168, 3}_0 c in DIMACS: -21290 -21291 21292 -336 21293 0 -21290 -21291 21292 -336 -21294 0 -21290 -21291 21292 -336 21295 0 c -1+1 --> 0 c ( b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ b^{168, 2}_0 ∧ p_336) -> (-b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ -b^{168, 3}_0) c in CNF: c -b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ -p_336 ∨ -b^{168, 3}_2 c -b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ -p_336 ∨ -b^{168, 3}_1 c -b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ -p_336 ∨ -b^{168, 3}_0 c in DIMACS: -21290 21291 -21292 -336 -21293 0 -21290 21291 -21292 -336 -21294 0 -21290 21291 -21292 -336 -21295 0 c 0+1 --> 1 c (-b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ -b^{168, 2}_0 ∧ p_336) -> (-b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ b^{168, 3}_0) c in CNF: c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ -p_336 ∨ -b^{168, 3}_2 c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ -p_336 ∨ -b^{168, 3}_1 c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ -p_336 ∨ b^{168, 3}_0 c in DIMACS: 21290 21291 21292 -336 -21293 0 21290 21291 21292 -336 -21294 0 21290 21291 21292 -336 21295 0 c 1+1 --> 2 c (-b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ b^{168, 2}_0 ∧ p_336) -> (-b^{168, 3}_2 ∧ b^{168, 3}_1 ∧ -b^{168, 3}_0) c in CNF: c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ -p_336 ∨ -b^{168, 3}_2 c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ -p_336 ∨ b^{168, 3}_1 c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ -p_336 ∨ -b^{168, 3}_0 c in DIMACS: 21290 21291 -21292 -336 -21293 0 21290 21291 -21292 -336 21294 0 21290 21291 -21292 -336 -21295 0 c 2+1 --> break c (-b^{168, 2}_2 ∧ b^{168, 2}_1 ∧ -b^{168, 2}_0 ∧ p_336) -> break c in CNF: c b^{168, 2}_2 ∨ -b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ -p_336 ∨ break c in DIMACS: 21290 -21291 21292 -336 1162 0 c 2-1 --> 1 c (-b^{168, 2}_2 ∧ b^{168, 2}_1 ∧ -b^{168, 2}_0 ∧ -p_336) -> (-b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ b^{168, 3}_0) c in CNF: c b^{168, 2}_2 ∨ -b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ p_336 ∨ -b^{168, 3}_2 c b^{168, 2}_2 ∨ -b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ p_336 ∨ -b^{168, 3}_1 c b^{168, 2}_2 ∨ -b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ p_336 ∨ b^{168, 3}_0 c in DIMACS: 21290 -21291 21292 336 -21293 0 21290 -21291 21292 336 -21294 0 21290 -21291 21292 336 21295 0 c 1-1 --> 0 c (-b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ b^{168, 2}_0 ∧ -p_336) -> (-b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ -b^{168, 3}_0) c in CNF: c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ p_336 ∨ -b^{168, 3}_2 c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ p_336 ∨ -b^{168, 3}_1 c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ p_336 ∨ -b^{168, 3}_0 c in DIMACS: 21290 21291 -21292 336 -21293 0 21290 21291 -21292 336 -21294 0 21290 21291 -21292 336 -21295 0 c 0-1 --> -1 c (-b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ -b^{168, 2}_0 ∧ -p_336) -> ( b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ b^{168, 3}_0) c in CNF: c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ p_336 ∨ b^{168, 3}_2 c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ p_336 ∨ -b^{168, 3}_1 c b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ p_336 ∨ b^{168, 3}_0 c in DIMACS: 21290 21291 21292 336 21293 0 21290 21291 21292 336 -21294 0 21290 21291 21292 336 21295 0 c -1-1 --> -2 c ( b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ b^{168, 2}_0 ∧ -p_336) -> ( b^{168, 3}_2 ∧ b^{168, 3}_1 ∧ -b^{168, 3}_0) c in CNF: c -b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ p_336 ∨ b^{168, 3}_2 c -b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ p_336 ∨ b^{168, 3}_1 c -b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ p_336 ∨ -b^{168, 3}_0 c in DIMACS: -21290 21291 -21292 336 21293 0 -21290 21291 -21292 336 21294 0 -21290 21291 -21292 336 -21295 0 c -2-1 --> break c ( b^{168, 2}_2 ∧ b^{168, 2}_1 ∧ -b^{168, 2}_0 ∧ -p_336) -> break c in CNF: c -b^{168, 2}_2 ∨ -b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ p_336 ∨ break c in DIMACS: -21290 -21291 21292 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{168, 2}_2 ∧ -b^{168, 2}_1 ∧ -b^{168, 2}_0 ∧ true) c in CNF: c -b^{168, 2}_2 ∨ b^{168, 2}_1 ∨ b^{168, 2}_0 ∨ false c in DIMACS: -21290 21291 21292 0 c 3 does not represent an automaton state. c -(-b^{168, 2}_2 ∧ b^{168, 2}_1 ∧ b^{168, 2}_0 ∧ true) c in CNF: c b^{168, 2}_2 ∨ -b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ false c in DIMACS: 21290 -21291 -21292 0 c -3 does not represent an automaton state. c -( b^{168, 2}_2 ∧ b^{168, 2}_1 ∧ b^{168, 2}_0 ∧ true) c in CNF: c -b^{168, 2}_2 ∨ -b^{168, 2}_1 ∨ -b^{168, 2}_0 ∨ false c in DIMACS: -21290 -21291 -21292 0 c i = 3 c -2+1 --> -1 c ( b^{168, 3}_2 ∧ b^{168, 3}_1 ∧ -b^{168, 3}_0 ∧ p_504) -> ( b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ b^{168, 4}_0) c in CNF: c -b^{168, 3}_2 ∨ -b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ -p_504 ∨ b^{168, 4}_2 c -b^{168, 3}_2 ∨ -b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ -p_504 ∨ -b^{168, 4}_1 c -b^{168, 3}_2 ∨ -b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ -p_504 ∨ b^{168, 4}_0 c in DIMACS: -21293 -21294 21295 -504 21296 0 -21293 -21294 21295 -504 -21297 0 -21293 -21294 21295 -504 21298 0 c -1+1 --> 0 c ( b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ b^{168, 3}_0 ∧ p_504) -> (-b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ -b^{168, 4}_0) c in CNF: c -b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ -p_504 ∨ -b^{168, 4}_2 c -b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ -p_504 ∨ -b^{168, 4}_1 c -b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ -p_504 ∨ -b^{168, 4}_0 c in DIMACS: -21293 21294 -21295 -504 -21296 0 -21293 21294 -21295 -504 -21297 0 -21293 21294 -21295 -504 -21298 0 c 0+1 --> 1 c (-b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ -b^{168, 3}_0 ∧ p_504) -> (-b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ b^{168, 4}_0) c in CNF: c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ -p_504 ∨ -b^{168, 4}_2 c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ -p_504 ∨ -b^{168, 4}_1 c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ -p_504 ∨ b^{168, 4}_0 c in DIMACS: 21293 21294 21295 -504 -21296 0 21293 21294 21295 -504 -21297 0 21293 21294 21295 -504 21298 0 c 1+1 --> 2 c (-b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ b^{168, 3}_0 ∧ p_504) -> (-b^{168, 4}_2 ∧ b^{168, 4}_1 ∧ -b^{168, 4}_0) c in CNF: c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ -p_504 ∨ -b^{168, 4}_2 c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ -p_504 ∨ b^{168, 4}_1 c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ -p_504 ∨ -b^{168, 4}_0 c in DIMACS: 21293 21294 -21295 -504 -21296 0 21293 21294 -21295 -504 21297 0 21293 21294 -21295 -504 -21298 0 c 2+1 --> break c (-b^{168, 3}_2 ∧ b^{168, 3}_1 ∧ -b^{168, 3}_0 ∧ p_504) -> break c in CNF: c b^{168, 3}_2 ∨ -b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ -p_504 ∨ break c in DIMACS: 21293 -21294 21295 -504 1162 0 c 2-1 --> 1 c (-b^{168, 3}_2 ∧ b^{168, 3}_1 ∧ -b^{168, 3}_0 ∧ -p_504) -> (-b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ b^{168, 4}_0) c in CNF: c b^{168, 3}_2 ∨ -b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ p_504 ∨ -b^{168, 4}_2 c b^{168, 3}_2 ∨ -b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ p_504 ∨ -b^{168, 4}_1 c b^{168, 3}_2 ∨ -b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ p_504 ∨ b^{168, 4}_0 c in DIMACS: 21293 -21294 21295 504 -21296 0 21293 -21294 21295 504 -21297 0 21293 -21294 21295 504 21298 0 c 1-1 --> 0 c (-b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ b^{168, 3}_0 ∧ -p_504) -> (-b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ -b^{168, 4}_0) c in CNF: c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ p_504 ∨ -b^{168, 4}_2 c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ p_504 ∨ -b^{168, 4}_1 c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ p_504 ∨ -b^{168, 4}_0 c in DIMACS: 21293 21294 -21295 504 -21296 0 21293 21294 -21295 504 -21297 0 21293 21294 -21295 504 -21298 0 c 0-1 --> -1 c (-b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ -b^{168, 3}_0 ∧ -p_504) -> ( b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ b^{168, 4}_0) c in CNF: c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ p_504 ∨ b^{168, 4}_2 c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ p_504 ∨ -b^{168, 4}_1 c b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ p_504 ∨ b^{168, 4}_0 c in DIMACS: 21293 21294 21295 504 21296 0 21293 21294 21295 504 -21297 0 21293 21294 21295 504 21298 0 c -1-1 --> -2 c ( b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ b^{168, 3}_0 ∧ -p_504) -> ( b^{168, 4}_2 ∧ b^{168, 4}_1 ∧ -b^{168, 4}_0) c in CNF: c -b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ p_504 ∨ b^{168, 4}_2 c -b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ p_504 ∨ b^{168, 4}_1 c -b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ p_504 ∨ -b^{168, 4}_0 c in DIMACS: -21293 21294 -21295 504 21296 0 -21293 21294 -21295 504 21297 0 -21293 21294 -21295 504 -21298 0 c -2-1 --> break c ( b^{168, 3}_2 ∧ b^{168, 3}_1 ∧ -b^{168, 3}_0 ∧ -p_504) -> break c in CNF: c -b^{168, 3}_2 ∨ -b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ p_504 ∨ break c in DIMACS: -21293 -21294 21295 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{168, 3}_2 ∧ -b^{168, 3}_1 ∧ -b^{168, 3}_0 ∧ true) c in CNF: c -b^{168, 3}_2 ∨ b^{168, 3}_1 ∨ b^{168, 3}_0 ∨ false c in DIMACS: -21293 21294 21295 0 c 3 does not represent an automaton state. c -(-b^{168, 3}_2 ∧ b^{168, 3}_1 ∧ b^{168, 3}_0 ∧ true) c in CNF: c b^{168, 3}_2 ∨ -b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ false c in DIMACS: 21293 -21294 -21295 0 c -3 does not represent an automaton state. c -( b^{168, 3}_2 ∧ b^{168, 3}_1 ∧ b^{168, 3}_0 ∧ true) c in CNF: c -b^{168, 3}_2 ∨ -b^{168, 3}_1 ∨ -b^{168, 3}_0 ∨ false c in DIMACS: -21293 -21294 -21295 0 c i = 4 c -2+1 --> -1 c ( b^{168, 4}_2 ∧ b^{168, 4}_1 ∧ -b^{168, 4}_0 ∧ p_672) -> ( b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ b^{168, 5}_0) c in CNF: c -b^{168, 4}_2 ∨ -b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ -p_672 ∨ b^{168, 5}_2 c -b^{168, 4}_2 ∨ -b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ -p_672 ∨ -b^{168, 5}_1 c -b^{168, 4}_2 ∨ -b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ -p_672 ∨ b^{168, 5}_0 c in DIMACS: -21296 -21297 21298 -672 21299 0 -21296 -21297 21298 -672 -21300 0 -21296 -21297 21298 -672 21301 0 c -1+1 --> 0 c ( b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ b^{168, 4}_0 ∧ p_672) -> (-b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ -b^{168, 5}_0) c in CNF: c -b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ -p_672 ∨ -b^{168, 5}_2 c -b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ -p_672 ∨ -b^{168, 5}_1 c -b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ -p_672 ∨ -b^{168, 5}_0 c in DIMACS: -21296 21297 -21298 -672 -21299 0 -21296 21297 -21298 -672 -21300 0 -21296 21297 -21298 -672 -21301 0 c 0+1 --> 1 c (-b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ -b^{168, 4}_0 ∧ p_672) -> (-b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ b^{168, 5}_0) c in CNF: c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ -p_672 ∨ -b^{168, 5}_2 c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ -p_672 ∨ -b^{168, 5}_1 c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ -p_672 ∨ b^{168, 5}_0 c in DIMACS: 21296 21297 21298 -672 -21299 0 21296 21297 21298 -672 -21300 0 21296 21297 21298 -672 21301 0 c 1+1 --> 2 c (-b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ b^{168, 4}_0 ∧ p_672) -> (-b^{168, 5}_2 ∧ b^{168, 5}_1 ∧ -b^{168, 5}_0) c in CNF: c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ -p_672 ∨ -b^{168, 5}_2 c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ -p_672 ∨ b^{168, 5}_1 c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ -p_672 ∨ -b^{168, 5}_0 c in DIMACS: 21296 21297 -21298 -672 -21299 0 21296 21297 -21298 -672 21300 0 21296 21297 -21298 -672 -21301 0 c 2+1 --> break c (-b^{168, 4}_2 ∧ b^{168, 4}_1 ∧ -b^{168, 4}_0 ∧ p_672) -> break c in CNF: c b^{168, 4}_2 ∨ -b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ -p_672 ∨ break c in DIMACS: 21296 -21297 21298 -672 1162 0 c 2-1 --> 1 c (-b^{168, 4}_2 ∧ b^{168, 4}_1 ∧ -b^{168, 4}_0 ∧ -p_672) -> (-b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ b^{168, 5}_0) c in CNF: c b^{168, 4}_2 ∨ -b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ p_672 ∨ -b^{168, 5}_2 c b^{168, 4}_2 ∨ -b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ p_672 ∨ -b^{168, 5}_1 c b^{168, 4}_2 ∨ -b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ p_672 ∨ b^{168, 5}_0 c in DIMACS: 21296 -21297 21298 672 -21299 0 21296 -21297 21298 672 -21300 0 21296 -21297 21298 672 21301 0 c 1-1 --> 0 c (-b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ b^{168, 4}_0 ∧ -p_672) -> (-b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ -b^{168, 5}_0) c in CNF: c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ p_672 ∨ -b^{168, 5}_2 c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ p_672 ∨ -b^{168, 5}_1 c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ p_672 ∨ -b^{168, 5}_0 c in DIMACS: 21296 21297 -21298 672 -21299 0 21296 21297 -21298 672 -21300 0 21296 21297 -21298 672 -21301 0 c 0-1 --> -1 c (-b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ -b^{168, 4}_0 ∧ -p_672) -> ( b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ b^{168, 5}_0) c in CNF: c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ p_672 ∨ b^{168, 5}_2 c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ p_672 ∨ -b^{168, 5}_1 c b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ p_672 ∨ b^{168, 5}_0 c in DIMACS: 21296 21297 21298 672 21299 0 21296 21297 21298 672 -21300 0 21296 21297 21298 672 21301 0 c -1-1 --> -2 c ( b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ b^{168, 4}_0 ∧ -p_672) -> ( b^{168, 5}_2 ∧ b^{168, 5}_1 ∧ -b^{168, 5}_0) c in CNF: c -b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ p_672 ∨ b^{168, 5}_2 c -b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ p_672 ∨ b^{168, 5}_1 c -b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ p_672 ∨ -b^{168, 5}_0 c in DIMACS: -21296 21297 -21298 672 21299 0 -21296 21297 -21298 672 21300 0 -21296 21297 -21298 672 -21301 0 c -2-1 --> break c ( b^{168, 4}_2 ∧ b^{168, 4}_1 ∧ -b^{168, 4}_0 ∧ -p_672) -> break c in CNF: c -b^{168, 4}_2 ∨ -b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ p_672 ∨ break c in DIMACS: -21296 -21297 21298 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{168, 4}_2 ∧ -b^{168, 4}_1 ∧ -b^{168, 4}_0 ∧ true) c in CNF: c -b^{168, 4}_2 ∨ b^{168, 4}_1 ∨ b^{168, 4}_0 ∨ false c in DIMACS: -21296 21297 21298 0 c 3 does not represent an automaton state. c -(-b^{168, 4}_2 ∧ b^{168, 4}_1 ∧ b^{168, 4}_0 ∧ true) c in CNF: c b^{168, 4}_2 ∨ -b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ false c in DIMACS: 21296 -21297 -21298 0 c -3 does not represent an automaton state. c -( b^{168, 4}_2 ∧ b^{168, 4}_1 ∧ b^{168, 4}_0 ∧ true) c in CNF: c -b^{168, 4}_2 ∨ -b^{168, 4}_1 ∨ -b^{168, 4}_0 ∨ false c in DIMACS: -21296 -21297 -21298 0 c i = 5 c -2+1 --> -1 c ( b^{168, 5}_2 ∧ b^{168, 5}_1 ∧ -b^{168, 5}_0 ∧ p_840) -> ( b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ b^{168, 6}_0) c in CNF: c -b^{168, 5}_2 ∨ -b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ -p_840 ∨ b^{168, 6}_2 c -b^{168, 5}_2 ∨ -b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ -p_840 ∨ -b^{168, 6}_1 c -b^{168, 5}_2 ∨ -b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ -p_840 ∨ b^{168, 6}_0 c in DIMACS: -21299 -21300 21301 -840 21302 0 -21299 -21300 21301 -840 -21303 0 -21299 -21300 21301 -840 21304 0 c -1+1 --> 0 c ( b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ b^{168, 5}_0 ∧ p_840) -> (-b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ -b^{168, 6}_0) c in CNF: c -b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ -p_840 ∨ -b^{168, 6}_2 c -b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ -p_840 ∨ -b^{168, 6}_1 c -b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ -p_840 ∨ -b^{168, 6}_0 c in DIMACS: -21299 21300 -21301 -840 -21302 0 -21299 21300 -21301 -840 -21303 0 -21299 21300 -21301 -840 -21304 0 c 0+1 --> 1 c (-b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ -b^{168, 5}_0 ∧ p_840) -> (-b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ b^{168, 6}_0) c in CNF: c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ -p_840 ∨ -b^{168, 6}_2 c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ -p_840 ∨ -b^{168, 6}_1 c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ -p_840 ∨ b^{168, 6}_0 c in DIMACS: 21299 21300 21301 -840 -21302 0 21299 21300 21301 -840 -21303 0 21299 21300 21301 -840 21304 0 c 1+1 --> 2 c (-b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ b^{168, 5}_0 ∧ p_840) -> (-b^{168, 6}_2 ∧ b^{168, 6}_1 ∧ -b^{168, 6}_0) c in CNF: c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ -p_840 ∨ -b^{168, 6}_2 c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ -p_840 ∨ b^{168, 6}_1 c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ -p_840 ∨ -b^{168, 6}_0 c in DIMACS: 21299 21300 -21301 -840 -21302 0 21299 21300 -21301 -840 21303 0 21299 21300 -21301 -840 -21304 0 c 2+1 --> break c (-b^{168, 5}_2 ∧ b^{168, 5}_1 ∧ -b^{168, 5}_0 ∧ p_840) -> break c in CNF: c b^{168, 5}_2 ∨ -b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ -p_840 ∨ break c in DIMACS: 21299 -21300 21301 -840 1162 0 c 2-1 --> 1 c (-b^{168, 5}_2 ∧ b^{168, 5}_1 ∧ -b^{168, 5}_0 ∧ -p_840) -> (-b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ b^{168, 6}_0) c in CNF: c b^{168, 5}_2 ∨ -b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ p_840 ∨ -b^{168, 6}_2 c b^{168, 5}_2 ∨ -b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ p_840 ∨ -b^{168, 6}_1 c b^{168, 5}_2 ∨ -b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ p_840 ∨ b^{168, 6}_0 c in DIMACS: 21299 -21300 21301 840 -21302 0 21299 -21300 21301 840 -21303 0 21299 -21300 21301 840 21304 0 c 1-1 --> 0 c (-b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ b^{168, 5}_0 ∧ -p_840) -> (-b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ -b^{168, 6}_0) c in CNF: c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ p_840 ∨ -b^{168, 6}_2 c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ p_840 ∨ -b^{168, 6}_1 c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ p_840 ∨ -b^{168, 6}_0 c in DIMACS: 21299 21300 -21301 840 -21302 0 21299 21300 -21301 840 -21303 0 21299 21300 -21301 840 -21304 0 c 0-1 --> -1 c (-b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ -b^{168, 5}_0 ∧ -p_840) -> ( b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ b^{168, 6}_0) c in CNF: c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ p_840 ∨ b^{168, 6}_2 c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ p_840 ∨ -b^{168, 6}_1 c b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ p_840 ∨ b^{168, 6}_0 c in DIMACS: 21299 21300 21301 840 21302 0 21299 21300 21301 840 -21303 0 21299 21300 21301 840 21304 0 c -1-1 --> -2 c ( b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ b^{168, 5}_0 ∧ -p_840) -> ( b^{168, 6}_2 ∧ b^{168, 6}_1 ∧ -b^{168, 6}_0) c in CNF: c -b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ p_840 ∨ b^{168, 6}_2 c -b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ p_840 ∨ b^{168, 6}_1 c -b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ p_840 ∨ -b^{168, 6}_0 c in DIMACS: -21299 21300 -21301 840 21302 0 -21299 21300 -21301 840 21303 0 -21299 21300 -21301 840 -21304 0 c -2-1 --> break c ( b^{168, 5}_2 ∧ b^{168, 5}_1 ∧ -b^{168, 5}_0 ∧ -p_840) -> break c in CNF: c -b^{168, 5}_2 ∨ -b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ p_840 ∨ break c in DIMACS: -21299 -21300 21301 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{168, 5}_2 ∧ -b^{168, 5}_1 ∧ -b^{168, 5}_0 ∧ true) c in CNF: c -b^{168, 5}_2 ∨ b^{168, 5}_1 ∨ b^{168, 5}_0 ∨ false c in DIMACS: -21299 21300 21301 0 c 3 does not represent an automaton state. c -(-b^{168, 5}_2 ∧ b^{168, 5}_1 ∧ b^{168, 5}_0 ∧ true) c in CNF: c b^{168, 5}_2 ∨ -b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ false c in DIMACS: 21299 -21300 -21301 0 c -3 does not represent an automaton state. c -( b^{168, 5}_2 ∧ b^{168, 5}_1 ∧ b^{168, 5}_0 ∧ true) c in CNF: c -b^{168, 5}_2 ∨ -b^{168, 5}_1 ∨ -b^{168, 5}_0 ∨ false c in DIMACS: -21299 -21300 -21301 0 c i = 6 c -2+1 --> -1 c ( b^{168, 6}_2 ∧ b^{168, 6}_1 ∧ -b^{168, 6}_0 ∧ p_1008) -> ( b^{168, 7}_2 ∧ -b^{168, 7}_1 ∧ b^{168, 7}_0) c in CNF: c -b^{168, 6}_2 ∨ -b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ -p_1008 ∨ b^{168, 7}_2 c -b^{168, 6}_2 ∨ -b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ -p_1008 ∨ -b^{168, 7}_1 c -b^{168, 6}_2 ∨ -b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ -p_1008 ∨ b^{168, 7}_0 c in DIMACS: -21302 -21303 21304 -1008 21305 0 -21302 -21303 21304 -1008 -21306 0 -21302 -21303 21304 -1008 21307 0 c -1+1 --> 0 c ( b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ b^{168, 6}_0 ∧ p_1008) -> (-b^{168, 7}_2 ∧ -b^{168, 7}_1 ∧ -b^{168, 7}_0) c in CNF: c -b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ -p_1008 ∨ -b^{168, 7}_2 c -b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ -p_1008 ∨ -b^{168, 7}_1 c -b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ -p_1008 ∨ -b^{168, 7}_0 c in DIMACS: -21302 21303 -21304 -1008 -21305 0 -21302 21303 -21304 -1008 -21306 0 -21302 21303 -21304 -1008 -21307 0 c 0+1 --> 1 c (-b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ -b^{168, 6}_0 ∧ p_1008) -> (-b^{168, 7}_2 ∧ -b^{168, 7}_1 ∧ b^{168, 7}_0) c in CNF: c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ -p_1008 ∨ -b^{168, 7}_2 c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ -p_1008 ∨ -b^{168, 7}_1 c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ -p_1008 ∨ b^{168, 7}_0 c in DIMACS: 21302 21303 21304 -1008 -21305 0 21302 21303 21304 -1008 -21306 0 21302 21303 21304 -1008 21307 0 c 1+1 --> 2 c (-b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ b^{168, 6}_0 ∧ p_1008) -> (-b^{168, 7}_2 ∧ b^{168, 7}_1 ∧ -b^{168, 7}_0) c in CNF: c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ -p_1008 ∨ -b^{168, 7}_2 c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ -p_1008 ∨ b^{168, 7}_1 c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ -p_1008 ∨ -b^{168, 7}_0 c in DIMACS: 21302 21303 -21304 -1008 -21305 0 21302 21303 -21304 -1008 21306 0 21302 21303 -21304 -1008 -21307 0 c 2+1 --> break c (-b^{168, 6}_2 ∧ b^{168, 6}_1 ∧ -b^{168, 6}_0 ∧ p_1008) -> break c in CNF: c b^{168, 6}_2 ∨ -b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ -p_1008 ∨ break c in DIMACS: 21302 -21303 21304 -1008 1162 0 c 2-1 --> 1 c (-b^{168, 6}_2 ∧ b^{168, 6}_1 ∧ -b^{168, 6}_0 ∧ -p_1008) -> (-b^{168, 7}_2 ∧ -b^{168, 7}_1 ∧ b^{168, 7}_0) c in CNF: c b^{168, 6}_2 ∨ -b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ p_1008 ∨ -b^{168, 7}_2 c b^{168, 6}_2 ∨ -b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ p_1008 ∨ -b^{168, 7}_1 c b^{168, 6}_2 ∨ -b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ p_1008 ∨ b^{168, 7}_0 c in DIMACS: 21302 -21303 21304 1008 -21305 0 21302 -21303 21304 1008 -21306 0 21302 -21303 21304 1008 21307 0 c 1-1 --> 0 c (-b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ b^{168, 6}_0 ∧ -p_1008) -> (-b^{168, 7}_2 ∧ -b^{168, 7}_1 ∧ -b^{168, 7}_0) c in CNF: c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ p_1008 ∨ -b^{168, 7}_2 c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ p_1008 ∨ -b^{168, 7}_1 c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ p_1008 ∨ -b^{168, 7}_0 c in DIMACS: 21302 21303 -21304 1008 -21305 0 21302 21303 -21304 1008 -21306 0 21302 21303 -21304 1008 -21307 0 c 0-1 --> -1 c (-b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ -b^{168, 6}_0 ∧ -p_1008) -> ( b^{168, 7}_2 ∧ -b^{168, 7}_1 ∧ b^{168, 7}_0) c in CNF: c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ p_1008 ∨ b^{168, 7}_2 c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ p_1008 ∨ -b^{168, 7}_1 c b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ p_1008 ∨ b^{168, 7}_0 c in DIMACS: 21302 21303 21304 1008 21305 0 21302 21303 21304 1008 -21306 0 21302 21303 21304 1008 21307 0 c -1-1 --> -2 c ( b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ b^{168, 6}_0 ∧ -p_1008) -> ( b^{168, 7}_2 ∧ b^{168, 7}_1 ∧ -b^{168, 7}_0) c in CNF: c -b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ p_1008 ∨ b^{168, 7}_2 c -b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ p_1008 ∨ b^{168, 7}_1 c -b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ p_1008 ∨ -b^{168, 7}_0 c in DIMACS: -21302 21303 -21304 1008 21305 0 -21302 21303 -21304 1008 21306 0 -21302 21303 -21304 1008 -21307 0 c -2-1 --> break c ( b^{168, 6}_2 ∧ b^{168, 6}_1 ∧ -b^{168, 6}_0 ∧ -p_1008) -> break c in CNF: c -b^{168, 6}_2 ∨ -b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ p_1008 ∨ break c in DIMACS: -21302 -21303 21304 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{168, 6}_2 ∧ -b^{168, 6}_1 ∧ -b^{168, 6}_0 ∧ true) c in CNF: c -b^{168, 6}_2 ∨ b^{168, 6}_1 ∨ b^{168, 6}_0 ∨ false c in DIMACS: -21302 21303 21304 0 c 3 does not represent an automaton state. c -(-b^{168, 6}_2 ∧ b^{168, 6}_1 ∧ b^{168, 6}_0 ∧ true) c in CNF: c b^{168, 6}_2 ∨ -b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ false c in DIMACS: 21302 -21303 -21304 0 c -3 does not represent an automaton state. c -( b^{168, 6}_2 ∧ b^{168, 6}_1 ∧ b^{168, 6}_0 ∧ true) c in CNF: c -b^{168, 6}_2 ∨ -b^{168, 6}_1 ∨ -b^{168, 6}_0 ∨ false c in DIMACS: -21302 -21303 -21304 0 c INIT for k = 169 c -b^{169, 1}_2 c -b^{169, 1}_1 c -b^{169, 1}_0 c in DIMACS: -21308 0 -21309 0 -21310 0 c Transitions for k = 169 c i = 1 c -2+1 --> -1 c ( b^{169, 1}_2 ∧ b^{169, 1}_1 ∧ -b^{169, 1}_0 ∧ p_169) -> ( b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ b^{169, 2}_0) c in CNF: c -b^{169, 1}_2 ∨ -b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ -p_169 ∨ b^{169, 2}_2 c -b^{169, 1}_2 ∨ -b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ -p_169 ∨ -b^{169, 2}_1 c -b^{169, 1}_2 ∨ -b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ -p_169 ∨ b^{169, 2}_0 c in DIMACS: -21308 -21309 21310 -169 21311 0 -21308 -21309 21310 -169 -21312 0 -21308 -21309 21310 -169 21313 0 c -1+1 --> 0 c ( b^{169, 1}_2 ∧ -b^{169, 1}_1 ∧ b^{169, 1}_0 ∧ p_169) -> (-b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ -b^{169, 2}_0) c in CNF: c -b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ -p_169 ∨ -b^{169, 2}_2 c -b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ -p_169 ∨ -b^{169, 2}_1 c -b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ -p_169 ∨ -b^{169, 2}_0 c in DIMACS: -21308 21309 -21310 -169 -21311 0 -21308 21309 -21310 -169 -21312 0 -21308 21309 -21310 -169 -21313 0 c 0+1 --> 1 c (-b^{169, 1}_2 ∧ -b^{169, 1}_1 ∧ -b^{169, 1}_0 ∧ p_169) -> (-b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ b^{169, 2}_0) c in CNF: c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ -p_169 ∨ -b^{169, 2}_2 c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ -p_169 ∨ -b^{169, 2}_1 c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ -p_169 ∨ b^{169, 2}_0 c in DIMACS: 21308 21309 21310 -169 -21311 0 21308 21309 21310 -169 -21312 0 21308 21309 21310 -169 21313 0 c 1+1 --> 2 c (-b^{169, 1}_2 ∧ -b^{169, 1}_1 ∧ b^{169, 1}_0 ∧ p_169) -> (-b^{169, 2}_2 ∧ b^{169, 2}_1 ∧ -b^{169, 2}_0) c in CNF: c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ -p_169 ∨ -b^{169, 2}_2 c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ -p_169 ∨ b^{169, 2}_1 c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ -p_169 ∨ -b^{169, 2}_0 c in DIMACS: 21308 21309 -21310 -169 -21311 0 21308 21309 -21310 -169 21312 0 21308 21309 -21310 -169 -21313 0 c 2+1 --> break c (-b^{169, 1}_2 ∧ b^{169, 1}_1 ∧ -b^{169, 1}_0 ∧ p_169) -> break c in CNF: c b^{169, 1}_2 ∨ -b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ -p_169 ∨ break c in DIMACS: 21308 -21309 21310 -169 1162 0 c 2-1 --> 1 c (-b^{169, 1}_2 ∧ b^{169, 1}_1 ∧ -b^{169, 1}_0 ∧ -p_169) -> (-b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ b^{169, 2}_0) c in CNF: c b^{169, 1}_2 ∨ -b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ p_169 ∨ -b^{169, 2}_2 c b^{169, 1}_2 ∨ -b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ p_169 ∨ -b^{169, 2}_1 c b^{169, 1}_2 ∨ -b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ p_169 ∨ b^{169, 2}_0 c in DIMACS: 21308 -21309 21310 169 -21311 0 21308 -21309 21310 169 -21312 0 21308 -21309 21310 169 21313 0 c 1-1 --> 0 c (-b^{169, 1}_2 ∧ -b^{169, 1}_1 ∧ b^{169, 1}_0 ∧ -p_169) -> (-b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ -b^{169, 2}_0) c in CNF: c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ p_169 ∨ -b^{169, 2}_2 c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ p_169 ∨ -b^{169, 2}_1 c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ p_169 ∨ -b^{169, 2}_0 c in DIMACS: 21308 21309 -21310 169 -21311 0 21308 21309 -21310 169 -21312 0 21308 21309 -21310 169 -21313 0 c 0-1 --> -1 c (-b^{169, 1}_2 ∧ -b^{169, 1}_1 ∧ -b^{169, 1}_0 ∧ -p_169) -> ( b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ b^{169, 2}_0) c in CNF: c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ p_169 ∨ b^{169, 2}_2 c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ p_169 ∨ -b^{169, 2}_1 c b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ p_169 ∨ b^{169, 2}_0 c in DIMACS: 21308 21309 21310 169 21311 0 21308 21309 21310 169 -21312 0 21308 21309 21310 169 21313 0 c -1-1 --> -2 c ( b^{169, 1}_2 ∧ -b^{169, 1}_1 ∧ b^{169, 1}_0 ∧ -p_169) -> ( b^{169, 2}_2 ∧ b^{169, 2}_1 ∧ -b^{169, 2}_0) c in CNF: c -b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ p_169 ∨ b^{169, 2}_2 c -b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ p_169 ∨ b^{169, 2}_1 c -b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ p_169 ∨ -b^{169, 2}_0 c in DIMACS: -21308 21309 -21310 169 21311 0 -21308 21309 -21310 169 21312 0 -21308 21309 -21310 169 -21313 0 c -2-1 --> break c ( b^{169, 1}_2 ∧ b^{169, 1}_1 ∧ -b^{169, 1}_0 ∧ -p_169) -> break c in CNF: c -b^{169, 1}_2 ∨ -b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ p_169 ∨ break c in DIMACS: -21308 -21309 21310 169 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{169, 1}_2 ∧ -b^{169, 1}_1 ∧ -b^{169, 1}_0 ∧ true) c in CNF: c -b^{169, 1}_2 ∨ b^{169, 1}_1 ∨ b^{169, 1}_0 ∨ false c in DIMACS: -21308 21309 21310 0 c 3 does not represent an automaton state. c -(-b^{169, 1}_2 ∧ b^{169, 1}_1 ∧ b^{169, 1}_0 ∧ true) c in CNF: c b^{169, 1}_2 ∨ -b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ false c in DIMACS: 21308 -21309 -21310 0 c -3 does not represent an automaton state. c -( b^{169, 1}_2 ∧ b^{169, 1}_1 ∧ b^{169, 1}_0 ∧ true) c in CNF: c -b^{169, 1}_2 ∨ -b^{169, 1}_1 ∨ -b^{169, 1}_0 ∨ false c in DIMACS: -21308 -21309 -21310 0 c i = 2 c -2+1 --> -1 c ( b^{169, 2}_2 ∧ b^{169, 2}_1 ∧ -b^{169, 2}_0 ∧ p_338) -> ( b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ b^{169, 3}_0) c in CNF: c -b^{169, 2}_2 ∨ -b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ -p_338 ∨ b^{169, 3}_2 c -b^{169, 2}_2 ∨ -b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ -p_338 ∨ -b^{169, 3}_1 c -b^{169, 2}_2 ∨ -b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ -p_338 ∨ b^{169, 3}_0 c in DIMACS: -21311 -21312 21313 -338 21314 0 -21311 -21312 21313 -338 -21315 0 -21311 -21312 21313 -338 21316 0 c -1+1 --> 0 c ( b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ b^{169, 2}_0 ∧ p_338) -> (-b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ -b^{169, 3}_0) c in CNF: c -b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ -p_338 ∨ -b^{169, 3}_2 c -b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ -p_338 ∨ -b^{169, 3}_1 c -b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ -p_338 ∨ -b^{169, 3}_0 c in DIMACS: -21311 21312 -21313 -338 -21314 0 -21311 21312 -21313 -338 -21315 0 -21311 21312 -21313 -338 -21316 0 c 0+1 --> 1 c (-b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ -b^{169, 2}_0 ∧ p_338) -> (-b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ b^{169, 3}_0) c in CNF: c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ -p_338 ∨ -b^{169, 3}_2 c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ -p_338 ∨ -b^{169, 3}_1 c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ -p_338 ∨ b^{169, 3}_0 c in DIMACS: 21311 21312 21313 -338 -21314 0 21311 21312 21313 -338 -21315 0 21311 21312 21313 -338 21316 0 c 1+1 --> 2 c (-b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ b^{169, 2}_0 ∧ p_338) -> (-b^{169, 3}_2 ∧ b^{169, 3}_1 ∧ -b^{169, 3}_0) c in CNF: c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ -p_338 ∨ -b^{169, 3}_2 c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ -p_338 ∨ b^{169, 3}_1 c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ -p_338 ∨ -b^{169, 3}_0 c in DIMACS: 21311 21312 -21313 -338 -21314 0 21311 21312 -21313 -338 21315 0 21311 21312 -21313 -338 -21316 0 c 2+1 --> break c (-b^{169, 2}_2 ∧ b^{169, 2}_1 ∧ -b^{169, 2}_0 ∧ p_338) -> break c in CNF: c b^{169, 2}_2 ∨ -b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ -p_338 ∨ break c in DIMACS: 21311 -21312 21313 -338 1162 0 c 2-1 --> 1 c (-b^{169, 2}_2 ∧ b^{169, 2}_1 ∧ -b^{169, 2}_0 ∧ -p_338) -> (-b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ b^{169, 3}_0) c in CNF: c b^{169, 2}_2 ∨ -b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ p_338 ∨ -b^{169, 3}_2 c b^{169, 2}_2 ∨ -b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ p_338 ∨ -b^{169, 3}_1 c b^{169, 2}_2 ∨ -b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ p_338 ∨ b^{169, 3}_0 c in DIMACS: 21311 -21312 21313 338 -21314 0 21311 -21312 21313 338 -21315 0 21311 -21312 21313 338 21316 0 c 1-1 --> 0 c (-b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ b^{169, 2}_0 ∧ -p_338) -> (-b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ -b^{169, 3}_0) c in CNF: c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ p_338 ∨ -b^{169, 3}_2 c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ p_338 ∨ -b^{169, 3}_1 c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ p_338 ∨ -b^{169, 3}_0 c in DIMACS: 21311 21312 -21313 338 -21314 0 21311 21312 -21313 338 -21315 0 21311 21312 -21313 338 -21316 0 c 0-1 --> -1 c (-b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ -b^{169, 2}_0 ∧ -p_338) -> ( b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ b^{169, 3}_0) c in CNF: c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ p_338 ∨ b^{169, 3}_2 c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ p_338 ∨ -b^{169, 3}_1 c b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ p_338 ∨ b^{169, 3}_0 c in DIMACS: 21311 21312 21313 338 21314 0 21311 21312 21313 338 -21315 0 21311 21312 21313 338 21316 0 c -1-1 --> -2 c ( b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ b^{169, 2}_0 ∧ -p_338) -> ( b^{169, 3}_2 ∧ b^{169, 3}_1 ∧ -b^{169, 3}_0) c in CNF: c -b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ p_338 ∨ b^{169, 3}_2 c -b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ p_338 ∨ b^{169, 3}_1 c -b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ p_338 ∨ -b^{169, 3}_0 c in DIMACS: -21311 21312 -21313 338 21314 0 -21311 21312 -21313 338 21315 0 -21311 21312 -21313 338 -21316 0 c -2-1 --> break c ( b^{169, 2}_2 ∧ b^{169, 2}_1 ∧ -b^{169, 2}_0 ∧ -p_338) -> break c in CNF: c -b^{169, 2}_2 ∨ -b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ p_338 ∨ break c in DIMACS: -21311 -21312 21313 338 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{169, 2}_2 ∧ -b^{169, 2}_1 ∧ -b^{169, 2}_0 ∧ true) c in CNF: c -b^{169, 2}_2 ∨ b^{169, 2}_1 ∨ b^{169, 2}_0 ∨ false c in DIMACS: -21311 21312 21313 0 c 3 does not represent an automaton state. c -(-b^{169, 2}_2 ∧ b^{169, 2}_1 ∧ b^{169, 2}_0 ∧ true) c in CNF: c b^{169, 2}_2 ∨ -b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ false c in DIMACS: 21311 -21312 -21313 0 c -3 does not represent an automaton state. c -( b^{169, 2}_2 ∧ b^{169, 2}_1 ∧ b^{169, 2}_0 ∧ true) c in CNF: c -b^{169, 2}_2 ∨ -b^{169, 2}_1 ∨ -b^{169, 2}_0 ∨ false c in DIMACS: -21311 -21312 -21313 0 c i = 3 c -2+1 --> -1 c ( b^{169, 3}_2 ∧ b^{169, 3}_1 ∧ -b^{169, 3}_0 ∧ p_507) -> ( b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ b^{169, 4}_0) c in CNF: c -b^{169, 3}_2 ∨ -b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ -p_507 ∨ b^{169, 4}_2 c -b^{169, 3}_2 ∨ -b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ -p_507 ∨ -b^{169, 4}_1 c -b^{169, 3}_2 ∨ -b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ -p_507 ∨ b^{169, 4}_0 c in DIMACS: -21314 -21315 21316 -507 21317 0 -21314 -21315 21316 -507 -21318 0 -21314 -21315 21316 -507 21319 0 c -1+1 --> 0 c ( b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ b^{169, 3}_0 ∧ p_507) -> (-b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ -b^{169, 4}_0) c in CNF: c -b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ -p_507 ∨ -b^{169, 4}_2 c -b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ -p_507 ∨ -b^{169, 4}_1 c -b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ -p_507 ∨ -b^{169, 4}_0 c in DIMACS: -21314 21315 -21316 -507 -21317 0 -21314 21315 -21316 -507 -21318 0 -21314 21315 -21316 -507 -21319 0 c 0+1 --> 1 c (-b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ -b^{169, 3}_0 ∧ p_507) -> (-b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ b^{169, 4}_0) c in CNF: c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ -p_507 ∨ -b^{169, 4}_2 c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ -p_507 ∨ -b^{169, 4}_1 c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ -p_507 ∨ b^{169, 4}_0 c in DIMACS: 21314 21315 21316 -507 -21317 0 21314 21315 21316 -507 -21318 0 21314 21315 21316 -507 21319 0 c 1+1 --> 2 c (-b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ b^{169, 3}_0 ∧ p_507) -> (-b^{169, 4}_2 ∧ b^{169, 4}_1 ∧ -b^{169, 4}_0) c in CNF: c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ -p_507 ∨ -b^{169, 4}_2 c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ -p_507 ∨ b^{169, 4}_1 c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ -p_507 ∨ -b^{169, 4}_0 c in DIMACS: 21314 21315 -21316 -507 -21317 0 21314 21315 -21316 -507 21318 0 21314 21315 -21316 -507 -21319 0 c 2+1 --> break c (-b^{169, 3}_2 ∧ b^{169, 3}_1 ∧ -b^{169, 3}_0 ∧ p_507) -> break c in CNF: c b^{169, 3}_2 ∨ -b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ -p_507 ∨ break c in DIMACS: 21314 -21315 21316 -507 1162 0 c 2-1 --> 1 c (-b^{169, 3}_2 ∧ b^{169, 3}_1 ∧ -b^{169, 3}_0 ∧ -p_507) -> (-b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ b^{169, 4}_0) c in CNF: c b^{169, 3}_2 ∨ -b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ p_507 ∨ -b^{169, 4}_2 c b^{169, 3}_2 ∨ -b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ p_507 ∨ -b^{169, 4}_1 c b^{169, 3}_2 ∨ -b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ p_507 ∨ b^{169, 4}_0 c in DIMACS: 21314 -21315 21316 507 -21317 0 21314 -21315 21316 507 -21318 0 21314 -21315 21316 507 21319 0 c 1-1 --> 0 c (-b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ b^{169, 3}_0 ∧ -p_507) -> (-b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ -b^{169, 4}_0) c in CNF: c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ p_507 ∨ -b^{169, 4}_2 c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ p_507 ∨ -b^{169, 4}_1 c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ p_507 ∨ -b^{169, 4}_0 c in DIMACS: 21314 21315 -21316 507 -21317 0 21314 21315 -21316 507 -21318 0 21314 21315 -21316 507 -21319 0 c 0-1 --> -1 c (-b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ -b^{169, 3}_0 ∧ -p_507) -> ( b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ b^{169, 4}_0) c in CNF: c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ p_507 ∨ b^{169, 4}_2 c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ p_507 ∨ -b^{169, 4}_1 c b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ p_507 ∨ b^{169, 4}_0 c in DIMACS: 21314 21315 21316 507 21317 0 21314 21315 21316 507 -21318 0 21314 21315 21316 507 21319 0 c -1-1 --> -2 c ( b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ b^{169, 3}_0 ∧ -p_507) -> ( b^{169, 4}_2 ∧ b^{169, 4}_1 ∧ -b^{169, 4}_0) c in CNF: c -b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ p_507 ∨ b^{169, 4}_2 c -b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ p_507 ∨ b^{169, 4}_1 c -b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ p_507 ∨ -b^{169, 4}_0 c in DIMACS: -21314 21315 -21316 507 21317 0 -21314 21315 -21316 507 21318 0 -21314 21315 -21316 507 -21319 0 c -2-1 --> break c ( b^{169, 3}_2 ∧ b^{169, 3}_1 ∧ -b^{169, 3}_0 ∧ -p_507) -> break c in CNF: c -b^{169, 3}_2 ∨ -b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ p_507 ∨ break c in DIMACS: -21314 -21315 21316 507 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{169, 3}_2 ∧ -b^{169, 3}_1 ∧ -b^{169, 3}_0 ∧ true) c in CNF: c -b^{169, 3}_2 ∨ b^{169, 3}_1 ∨ b^{169, 3}_0 ∨ false c in DIMACS: -21314 21315 21316 0 c 3 does not represent an automaton state. c -(-b^{169, 3}_2 ∧ b^{169, 3}_1 ∧ b^{169, 3}_0 ∧ true) c in CNF: c b^{169, 3}_2 ∨ -b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ false c in DIMACS: 21314 -21315 -21316 0 c -3 does not represent an automaton state. c -( b^{169, 3}_2 ∧ b^{169, 3}_1 ∧ b^{169, 3}_0 ∧ true) c in CNF: c -b^{169, 3}_2 ∨ -b^{169, 3}_1 ∨ -b^{169, 3}_0 ∨ false c in DIMACS: -21314 -21315 -21316 0 c i = 4 c -2+1 --> -1 c ( b^{169, 4}_2 ∧ b^{169, 4}_1 ∧ -b^{169, 4}_0 ∧ p_676) -> ( b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ b^{169, 5}_0) c in CNF: c -b^{169, 4}_2 ∨ -b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ -p_676 ∨ b^{169, 5}_2 c -b^{169, 4}_2 ∨ -b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ -p_676 ∨ -b^{169, 5}_1 c -b^{169, 4}_2 ∨ -b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ -p_676 ∨ b^{169, 5}_0 c in DIMACS: -21317 -21318 21319 -676 21320 0 -21317 -21318 21319 -676 -21321 0 -21317 -21318 21319 -676 21322 0 c -1+1 --> 0 c ( b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ b^{169, 4}_0 ∧ p_676) -> (-b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ -b^{169, 5}_0) c in CNF: c -b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ -p_676 ∨ -b^{169, 5}_2 c -b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ -p_676 ∨ -b^{169, 5}_1 c -b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ -p_676 ∨ -b^{169, 5}_0 c in DIMACS: -21317 21318 -21319 -676 -21320 0 -21317 21318 -21319 -676 -21321 0 -21317 21318 -21319 -676 -21322 0 c 0+1 --> 1 c (-b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ -b^{169, 4}_0 ∧ p_676) -> (-b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ b^{169, 5}_0) c in CNF: c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ -p_676 ∨ -b^{169, 5}_2 c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ -p_676 ∨ -b^{169, 5}_1 c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ -p_676 ∨ b^{169, 5}_0 c in DIMACS: 21317 21318 21319 -676 -21320 0 21317 21318 21319 -676 -21321 0 21317 21318 21319 -676 21322 0 c 1+1 --> 2 c (-b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ b^{169, 4}_0 ∧ p_676) -> (-b^{169, 5}_2 ∧ b^{169, 5}_1 ∧ -b^{169, 5}_0) c in CNF: c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ -p_676 ∨ -b^{169, 5}_2 c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ -p_676 ∨ b^{169, 5}_1 c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ -p_676 ∨ -b^{169, 5}_0 c in DIMACS: 21317 21318 -21319 -676 -21320 0 21317 21318 -21319 -676 21321 0 21317 21318 -21319 -676 -21322 0 c 2+1 --> break c (-b^{169, 4}_2 ∧ b^{169, 4}_1 ∧ -b^{169, 4}_0 ∧ p_676) -> break c in CNF: c b^{169, 4}_2 ∨ -b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ -p_676 ∨ break c in DIMACS: 21317 -21318 21319 -676 1162 0 c 2-1 --> 1 c (-b^{169, 4}_2 ∧ b^{169, 4}_1 ∧ -b^{169, 4}_0 ∧ -p_676) -> (-b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ b^{169, 5}_0) c in CNF: c b^{169, 4}_2 ∨ -b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ p_676 ∨ -b^{169, 5}_2 c b^{169, 4}_2 ∨ -b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ p_676 ∨ -b^{169, 5}_1 c b^{169, 4}_2 ∨ -b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ p_676 ∨ b^{169, 5}_0 c in DIMACS: 21317 -21318 21319 676 -21320 0 21317 -21318 21319 676 -21321 0 21317 -21318 21319 676 21322 0 c 1-1 --> 0 c (-b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ b^{169, 4}_0 ∧ -p_676) -> (-b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ -b^{169, 5}_0) c in CNF: c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ p_676 ∨ -b^{169, 5}_2 c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ p_676 ∨ -b^{169, 5}_1 c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ p_676 ∨ -b^{169, 5}_0 c in DIMACS: 21317 21318 -21319 676 -21320 0 21317 21318 -21319 676 -21321 0 21317 21318 -21319 676 -21322 0 c 0-1 --> -1 c (-b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ -b^{169, 4}_0 ∧ -p_676) -> ( b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ b^{169, 5}_0) c in CNF: c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ p_676 ∨ b^{169, 5}_2 c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ p_676 ∨ -b^{169, 5}_1 c b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ p_676 ∨ b^{169, 5}_0 c in DIMACS: 21317 21318 21319 676 21320 0 21317 21318 21319 676 -21321 0 21317 21318 21319 676 21322 0 c -1-1 --> -2 c ( b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ b^{169, 4}_0 ∧ -p_676) -> ( b^{169, 5}_2 ∧ b^{169, 5}_1 ∧ -b^{169, 5}_0) c in CNF: c -b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ p_676 ∨ b^{169, 5}_2 c -b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ p_676 ∨ b^{169, 5}_1 c -b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ p_676 ∨ -b^{169, 5}_0 c in DIMACS: -21317 21318 -21319 676 21320 0 -21317 21318 -21319 676 21321 0 -21317 21318 -21319 676 -21322 0 c -2-1 --> break c ( b^{169, 4}_2 ∧ b^{169, 4}_1 ∧ -b^{169, 4}_0 ∧ -p_676) -> break c in CNF: c -b^{169, 4}_2 ∨ -b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ p_676 ∨ break c in DIMACS: -21317 -21318 21319 676 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{169, 4}_2 ∧ -b^{169, 4}_1 ∧ -b^{169, 4}_0 ∧ true) c in CNF: c -b^{169, 4}_2 ∨ b^{169, 4}_1 ∨ b^{169, 4}_0 ∨ false c in DIMACS: -21317 21318 21319 0 c 3 does not represent an automaton state. c -(-b^{169, 4}_2 ∧ b^{169, 4}_1 ∧ b^{169, 4}_0 ∧ true) c in CNF: c b^{169, 4}_2 ∨ -b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ false c in DIMACS: 21317 -21318 -21319 0 c -3 does not represent an automaton state. c -( b^{169, 4}_2 ∧ b^{169, 4}_1 ∧ b^{169, 4}_0 ∧ true) c in CNF: c -b^{169, 4}_2 ∨ -b^{169, 4}_1 ∨ -b^{169, 4}_0 ∨ false c in DIMACS: -21317 -21318 -21319 0 c i = 5 c -2+1 --> -1 c ( b^{169, 5}_2 ∧ b^{169, 5}_1 ∧ -b^{169, 5}_0 ∧ p_845) -> ( b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ b^{169, 6}_0) c in CNF: c -b^{169, 5}_2 ∨ -b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ -p_845 ∨ b^{169, 6}_2 c -b^{169, 5}_2 ∨ -b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ -p_845 ∨ -b^{169, 6}_1 c -b^{169, 5}_2 ∨ -b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ -p_845 ∨ b^{169, 6}_0 c in DIMACS: -21320 -21321 21322 -845 21323 0 -21320 -21321 21322 -845 -21324 0 -21320 -21321 21322 -845 21325 0 c -1+1 --> 0 c ( b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ b^{169, 5}_0 ∧ p_845) -> (-b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ -b^{169, 6}_0) c in CNF: c -b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ -p_845 ∨ -b^{169, 6}_2 c -b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ -p_845 ∨ -b^{169, 6}_1 c -b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ -p_845 ∨ -b^{169, 6}_0 c in DIMACS: -21320 21321 -21322 -845 -21323 0 -21320 21321 -21322 -845 -21324 0 -21320 21321 -21322 -845 -21325 0 c 0+1 --> 1 c (-b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ -b^{169, 5}_0 ∧ p_845) -> (-b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ b^{169, 6}_0) c in CNF: c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ -p_845 ∨ -b^{169, 6}_2 c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ -p_845 ∨ -b^{169, 6}_1 c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ -p_845 ∨ b^{169, 6}_0 c in DIMACS: 21320 21321 21322 -845 -21323 0 21320 21321 21322 -845 -21324 0 21320 21321 21322 -845 21325 0 c 1+1 --> 2 c (-b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ b^{169, 5}_0 ∧ p_845) -> (-b^{169, 6}_2 ∧ b^{169, 6}_1 ∧ -b^{169, 6}_0) c in CNF: c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ -p_845 ∨ -b^{169, 6}_2 c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ -p_845 ∨ b^{169, 6}_1 c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ -p_845 ∨ -b^{169, 6}_0 c in DIMACS: 21320 21321 -21322 -845 -21323 0 21320 21321 -21322 -845 21324 0 21320 21321 -21322 -845 -21325 0 c 2+1 --> break c (-b^{169, 5}_2 ∧ b^{169, 5}_1 ∧ -b^{169, 5}_0 ∧ p_845) -> break c in CNF: c b^{169, 5}_2 ∨ -b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ -p_845 ∨ break c in DIMACS: 21320 -21321 21322 -845 1162 0 c 2-1 --> 1 c (-b^{169, 5}_2 ∧ b^{169, 5}_1 ∧ -b^{169, 5}_0 ∧ -p_845) -> (-b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ b^{169, 6}_0) c in CNF: c b^{169, 5}_2 ∨ -b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ p_845 ∨ -b^{169, 6}_2 c b^{169, 5}_2 ∨ -b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ p_845 ∨ -b^{169, 6}_1 c b^{169, 5}_2 ∨ -b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ p_845 ∨ b^{169, 6}_0 c in DIMACS: 21320 -21321 21322 845 -21323 0 21320 -21321 21322 845 -21324 0 21320 -21321 21322 845 21325 0 c 1-1 --> 0 c (-b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ b^{169, 5}_0 ∧ -p_845) -> (-b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ -b^{169, 6}_0) c in CNF: c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ p_845 ∨ -b^{169, 6}_2 c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ p_845 ∨ -b^{169, 6}_1 c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ p_845 ∨ -b^{169, 6}_0 c in DIMACS: 21320 21321 -21322 845 -21323 0 21320 21321 -21322 845 -21324 0 21320 21321 -21322 845 -21325 0 c 0-1 --> -1 c (-b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ -b^{169, 5}_0 ∧ -p_845) -> ( b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ b^{169, 6}_0) c in CNF: c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ p_845 ∨ b^{169, 6}_2 c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ p_845 ∨ -b^{169, 6}_1 c b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ p_845 ∨ b^{169, 6}_0 c in DIMACS: 21320 21321 21322 845 21323 0 21320 21321 21322 845 -21324 0 21320 21321 21322 845 21325 0 c -1-1 --> -2 c ( b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ b^{169, 5}_0 ∧ -p_845) -> ( b^{169, 6}_2 ∧ b^{169, 6}_1 ∧ -b^{169, 6}_0) c in CNF: c -b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ p_845 ∨ b^{169, 6}_2 c -b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ p_845 ∨ b^{169, 6}_1 c -b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ p_845 ∨ -b^{169, 6}_0 c in DIMACS: -21320 21321 -21322 845 21323 0 -21320 21321 -21322 845 21324 0 -21320 21321 -21322 845 -21325 0 c -2-1 --> break c ( b^{169, 5}_2 ∧ b^{169, 5}_1 ∧ -b^{169, 5}_0 ∧ -p_845) -> break c in CNF: c -b^{169, 5}_2 ∨ -b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ p_845 ∨ break c in DIMACS: -21320 -21321 21322 845 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{169, 5}_2 ∧ -b^{169, 5}_1 ∧ -b^{169, 5}_0 ∧ true) c in CNF: c -b^{169, 5}_2 ∨ b^{169, 5}_1 ∨ b^{169, 5}_0 ∨ false c in DIMACS: -21320 21321 21322 0 c 3 does not represent an automaton state. c -(-b^{169, 5}_2 ∧ b^{169, 5}_1 ∧ b^{169, 5}_0 ∧ true) c in CNF: c b^{169, 5}_2 ∨ -b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ false c in DIMACS: 21320 -21321 -21322 0 c -3 does not represent an automaton state. c -( b^{169, 5}_2 ∧ b^{169, 5}_1 ∧ b^{169, 5}_0 ∧ true) c in CNF: c -b^{169, 5}_2 ∨ -b^{169, 5}_1 ∨ -b^{169, 5}_0 ∨ false c in DIMACS: -21320 -21321 -21322 0 c i = 6 c -2+1 --> -1 c ( b^{169, 6}_2 ∧ b^{169, 6}_1 ∧ -b^{169, 6}_0 ∧ p_1014) -> ( b^{169, 7}_2 ∧ -b^{169, 7}_1 ∧ b^{169, 7}_0) c in CNF: c -b^{169, 6}_2 ∨ -b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ -p_1014 ∨ b^{169, 7}_2 c -b^{169, 6}_2 ∨ -b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ -p_1014 ∨ -b^{169, 7}_1 c -b^{169, 6}_2 ∨ -b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ -p_1014 ∨ b^{169, 7}_0 c in DIMACS: -21323 -21324 21325 -1014 21326 0 -21323 -21324 21325 -1014 -21327 0 -21323 -21324 21325 -1014 21328 0 c -1+1 --> 0 c ( b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ b^{169, 6}_0 ∧ p_1014) -> (-b^{169, 7}_2 ∧ -b^{169, 7}_1 ∧ -b^{169, 7}_0) c in CNF: c -b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ -p_1014 ∨ -b^{169, 7}_2 c -b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ -p_1014 ∨ -b^{169, 7}_1 c -b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ -p_1014 ∨ -b^{169, 7}_0 c in DIMACS: -21323 21324 -21325 -1014 -21326 0 -21323 21324 -21325 -1014 -21327 0 -21323 21324 -21325 -1014 -21328 0 c 0+1 --> 1 c (-b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ -b^{169, 6}_0 ∧ p_1014) -> (-b^{169, 7}_2 ∧ -b^{169, 7}_1 ∧ b^{169, 7}_0) c in CNF: c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ -p_1014 ∨ -b^{169, 7}_2 c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ -p_1014 ∨ -b^{169, 7}_1 c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ -p_1014 ∨ b^{169, 7}_0 c in DIMACS: 21323 21324 21325 -1014 -21326 0 21323 21324 21325 -1014 -21327 0 21323 21324 21325 -1014 21328 0 c 1+1 --> 2 c (-b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ b^{169, 6}_0 ∧ p_1014) -> (-b^{169, 7}_2 ∧ b^{169, 7}_1 ∧ -b^{169, 7}_0) c in CNF: c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ -p_1014 ∨ -b^{169, 7}_2 c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ -p_1014 ∨ b^{169, 7}_1 c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ -p_1014 ∨ -b^{169, 7}_0 c in DIMACS: 21323 21324 -21325 -1014 -21326 0 21323 21324 -21325 -1014 21327 0 21323 21324 -21325 -1014 -21328 0 c 2+1 --> break c (-b^{169, 6}_2 ∧ b^{169, 6}_1 ∧ -b^{169, 6}_0 ∧ p_1014) -> break c in CNF: c b^{169, 6}_2 ∨ -b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ -p_1014 ∨ break c in DIMACS: 21323 -21324 21325 -1014 1162 0 c 2-1 --> 1 c (-b^{169, 6}_2 ∧ b^{169, 6}_1 ∧ -b^{169, 6}_0 ∧ -p_1014) -> (-b^{169, 7}_2 ∧ -b^{169, 7}_1 ∧ b^{169, 7}_0) c in CNF: c b^{169, 6}_2 ∨ -b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ p_1014 ∨ -b^{169, 7}_2 c b^{169, 6}_2 ∨ -b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ p_1014 ∨ -b^{169, 7}_1 c b^{169, 6}_2 ∨ -b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ p_1014 ∨ b^{169, 7}_0 c in DIMACS: 21323 -21324 21325 1014 -21326 0 21323 -21324 21325 1014 -21327 0 21323 -21324 21325 1014 21328 0 c 1-1 --> 0 c (-b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ b^{169, 6}_0 ∧ -p_1014) -> (-b^{169, 7}_2 ∧ -b^{169, 7}_1 ∧ -b^{169, 7}_0) c in CNF: c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ p_1014 ∨ -b^{169, 7}_2 c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ p_1014 ∨ -b^{169, 7}_1 c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ p_1014 ∨ -b^{169, 7}_0 c in DIMACS: 21323 21324 -21325 1014 -21326 0 21323 21324 -21325 1014 -21327 0 21323 21324 -21325 1014 -21328 0 c 0-1 --> -1 c (-b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ -b^{169, 6}_0 ∧ -p_1014) -> ( b^{169, 7}_2 ∧ -b^{169, 7}_1 ∧ b^{169, 7}_0) c in CNF: c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ p_1014 ∨ b^{169, 7}_2 c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ p_1014 ∨ -b^{169, 7}_1 c b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ p_1014 ∨ b^{169, 7}_0 c in DIMACS: 21323 21324 21325 1014 21326 0 21323 21324 21325 1014 -21327 0 21323 21324 21325 1014 21328 0 c -1-1 --> -2 c ( b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ b^{169, 6}_0 ∧ -p_1014) -> ( b^{169, 7}_2 ∧ b^{169, 7}_1 ∧ -b^{169, 7}_0) c in CNF: c -b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ p_1014 ∨ b^{169, 7}_2 c -b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ p_1014 ∨ b^{169, 7}_1 c -b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ p_1014 ∨ -b^{169, 7}_0 c in DIMACS: -21323 21324 -21325 1014 21326 0 -21323 21324 -21325 1014 21327 0 -21323 21324 -21325 1014 -21328 0 c -2-1 --> break c ( b^{169, 6}_2 ∧ b^{169, 6}_1 ∧ -b^{169, 6}_0 ∧ -p_1014) -> break c in CNF: c -b^{169, 6}_2 ∨ -b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ p_1014 ∨ break c in DIMACS: -21323 -21324 21325 1014 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{169, 6}_2 ∧ -b^{169, 6}_1 ∧ -b^{169, 6}_0 ∧ true) c in CNF: c -b^{169, 6}_2 ∨ b^{169, 6}_1 ∨ b^{169, 6}_0 ∨ false c in DIMACS: -21323 21324 21325 0 c 3 does not represent an automaton state. c -(-b^{169, 6}_2 ∧ b^{169, 6}_1 ∧ b^{169, 6}_0 ∧ true) c in CNF: c b^{169, 6}_2 ∨ -b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ false c in DIMACS: 21323 -21324 -21325 0 c -3 does not represent an automaton state. c -( b^{169, 6}_2 ∧ b^{169, 6}_1 ∧ b^{169, 6}_0 ∧ true) c in CNF: c -b^{169, 6}_2 ∨ -b^{169, 6}_1 ∨ -b^{169, 6}_0 ∨ false c in DIMACS: -21323 -21324 -21325 0 c INIT for k = 170 c -b^{170, 1}_2 c -b^{170, 1}_1 c -b^{170, 1}_0 c in DIMACS: -21329 0 -21330 0 -21331 0 c Transitions for k = 170 c i = 1 c -2+1 --> -1 c ( b^{170, 1}_2 ∧ b^{170, 1}_1 ∧ -b^{170, 1}_0 ∧ p_170) -> ( b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ b^{170, 2}_0) c in CNF: c -b^{170, 1}_2 ∨ -b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ -p_170 ∨ b^{170, 2}_2 c -b^{170, 1}_2 ∨ -b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ -p_170 ∨ -b^{170, 2}_1 c -b^{170, 1}_2 ∨ -b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ -p_170 ∨ b^{170, 2}_0 c in DIMACS: -21329 -21330 21331 -170 21332 0 -21329 -21330 21331 -170 -21333 0 -21329 -21330 21331 -170 21334 0 c -1+1 --> 0 c ( b^{170, 1}_2 ∧ -b^{170, 1}_1 ∧ b^{170, 1}_0 ∧ p_170) -> (-b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ -b^{170, 2}_0) c in CNF: c -b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ -p_170 ∨ -b^{170, 2}_2 c -b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ -p_170 ∨ -b^{170, 2}_1 c -b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ -p_170 ∨ -b^{170, 2}_0 c in DIMACS: -21329 21330 -21331 -170 -21332 0 -21329 21330 -21331 -170 -21333 0 -21329 21330 -21331 -170 -21334 0 c 0+1 --> 1 c (-b^{170, 1}_2 ∧ -b^{170, 1}_1 ∧ -b^{170, 1}_0 ∧ p_170) -> (-b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ b^{170, 2}_0) c in CNF: c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ -p_170 ∨ -b^{170, 2}_2 c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ -p_170 ∨ -b^{170, 2}_1 c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ -p_170 ∨ b^{170, 2}_0 c in DIMACS: 21329 21330 21331 -170 -21332 0 21329 21330 21331 -170 -21333 0 21329 21330 21331 -170 21334 0 c 1+1 --> 2 c (-b^{170, 1}_2 ∧ -b^{170, 1}_1 ∧ b^{170, 1}_0 ∧ p_170) -> (-b^{170, 2}_2 ∧ b^{170, 2}_1 ∧ -b^{170, 2}_0) c in CNF: c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ -p_170 ∨ -b^{170, 2}_2 c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ -p_170 ∨ b^{170, 2}_1 c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ -p_170 ∨ -b^{170, 2}_0 c in DIMACS: 21329 21330 -21331 -170 -21332 0 21329 21330 -21331 -170 21333 0 21329 21330 -21331 -170 -21334 0 c 2+1 --> break c (-b^{170, 1}_2 ∧ b^{170, 1}_1 ∧ -b^{170, 1}_0 ∧ p_170) -> break c in CNF: c b^{170, 1}_2 ∨ -b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ -p_170 ∨ break c in DIMACS: 21329 -21330 21331 -170 1162 0 c 2-1 --> 1 c (-b^{170, 1}_2 ∧ b^{170, 1}_1 ∧ -b^{170, 1}_0 ∧ -p_170) -> (-b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ b^{170, 2}_0) c in CNF: c b^{170, 1}_2 ∨ -b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ p_170 ∨ -b^{170, 2}_2 c b^{170, 1}_2 ∨ -b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ p_170 ∨ -b^{170, 2}_1 c b^{170, 1}_2 ∨ -b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ p_170 ∨ b^{170, 2}_0 c in DIMACS: 21329 -21330 21331 170 -21332 0 21329 -21330 21331 170 -21333 0 21329 -21330 21331 170 21334 0 c 1-1 --> 0 c (-b^{170, 1}_2 ∧ -b^{170, 1}_1 ∧ b^{170, 1}_0 ∧ -p_170) -> (-b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ -b^{170, 2}_0) c in CNF: c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ p_170 ∨ -b^{170, 2}_2 c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ p_170 ∨ -b^{170, 2}_1 c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ p_170 ∨ -b^{170, 2}_0 c in DIMACS: 21329 21330 -21331 170 -21332 0 21329 21330 -21331 170 -21333 0 21329 21330 -21331 170 -21334 0 c 0-1 --> -1 c (-b^{170, 1}_2 ∧ -b^{170, 1}_1 ∧ -b^{170, 1}_0 ∧ -p_170) -> ( b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ b^{170, 2}_0) c in CNF: c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ p_170 ∨ b^{170, 2}_2 c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ p_170 ∨ -b^{170, 2}_1 c b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ p_170 ∨ b^{170, 2}_0 c in DIMACS: 21329 21330 21331 170 21332 0 21329 21330 21331 170 -21333 0 21329 21330 21331 170 21334 0 c -1-1 --> -2 c ( b^{170, 1}_2 ∧ -b^{170, 1}_1 ∧ b^{170, 1}_0 ∧ -p_170) -> ( b^{170, 2}_2 ∧ b^{170, 2}_1 ∧ -b^{170, 2}_0) c in CNF: c -b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ p_170 ∨ b^{170, 2}_2 c -b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ p_170 ∨ b^{170, 2}_1 c -b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ p_170 ∨ -b^{170, 2}_0 c in DIMACS: -21329 21330 -21331 170 21332 0 -21329 21330 -21331 170 21333 0 -21329 21330 -21331 170 -21334 0 c -2-1 --> break c ( b^{170, 1}_2 ∧ b^{170, 1}_1 ∧ -b^{170, 1}_0 ∧ -p_170) -> break c in CNF: c -b^{170, 1}_2 ∨ -b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ p_170 ∨ break c in DIMACS: -21329 -21330 21331 170 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{170, 1}_2 ∧ -b^{170, 1}_1 ∧ -b^{170, 1}_0 ∧ true) c in CNF: c -b^{170, 1}_2 ∨ b^{170, 1}_1 ∨ b^{170, 1}_0 ∨ false c in DIMACS: -21329 21330 21331 0 c 3 does not represent an automaton state. c -(-b^{170, 1}_2 ∧ b^{170, 1}_1 ∧ b^{170, 1}_0 ∧ true) c in CNF: c b^{170, 1}_2 ∨ -b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ false c in DIMACS: 21329 -21330 -21331 0 c -3 does not represent an automaton state. c -( b^{170, 1}_2 ∧ b^{170, 1}_1 ∧ b^{170, 1}_0 ∧ true) c in CNF: c -b^{170, 1}_2 ∨ -b^{170, 1}_1 ∨ -b^{170, 1}_0 ∨ false c in DIMACS: -21329 -21330 -21331 0 c i = 2 c -2+1 --> -1 c ( b^{170, 2}_2 ∧ b^{170, 2}_1 ∧ -b^{170, 2}_0 ∧ p_340) -> ( b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ b^{170, 3}_0) c in CNF: c -b^{170, 2}_2 ∨ -b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ -p_340 ∨ b^{170, 3}_2 c -b^{170, 2}_2 ∨ -b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ -p_340 ∨ -b^{170, 3}_1 c -b^{170, 2}_2 ∨ -b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ -p_340 ∨ b^{170, 3}_0 c in DIMACS: -21332 -21333 21334 -340 21335 0 -21332 -21333 21334 -340 -21336 0 -21332 -21333 21334 -340 21337 0 c -1+1 --> 0 c ( b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ b^{170, 2}_0 ∧ p_340) -> (-b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ -b^{170, 3}_0) c in CNF: c -b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ -p_340 ∨ -b^{170, 3}_2 c -b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ -p_340 ∨ -b^{170, 3}_1 c -b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ -p_340 ∨ -b^{170, 3}_0 c in DIMACS: -21332 21333 -21334 -340 -21335 0 -21332 21333 -21334 -340 -21336 0 -21332 21333 -21334 -340 -21337 0 c 0+1 --> 1 c (-b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ -b^{170, 2}_0 ∧ p_340) -> (-b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ b^{170, 3}_0) c in CNF: c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ -p_340 ∨ -b^{170, 3}_2 c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ -p_340 ∨ -b^{170, 3}_1 c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ -p_340 ∨ b^{170, 3}_0 c in DIMACS: 21332 21333 21334 -340 -21335 0 21332 21333 21334 -340 -21336 0 21332 21333 21334 -340 21337 0 c 1+1 --> 2 c (-b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ b^{170, 2}_0 ∧ p_340) -> (-b^{170, 3}_2 ∧ b^{170, 3}_1 ∧ -b^{170, 3}_0) c in CNF: c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ -p_340 ∨ -b^{170, 3}_2 c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ -p_340 ∨ b^{170, 3}_1 c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ -p_340 ∨ -b^{170, 3}_0 c in DIMACS: 21332 21333 -21334 -340 -21335 0 21332 21333 -21334 -340 21336 0 21332 21333 -21334 -340 -21337 0 c 2+1 --> break c (-b^{170, 2}_2 ∧ b^{170, 2}_1 ∧ -b^{170, 2}_0 ∧ p_340) -> break c in CNF: c b^{170, 2}_2 ∨ -b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ -p_340 ∨ break c in DIMACS: 21332 -21333 21334 -340 1162 0 c 2-1 --> 1 c (-b^{170, 2}_2 ∧ b^{170, 2}_1 ∧ -b^{170, 2}_0 ∧ -p_340) -> (-b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ b^{170, 3}_0) c in CNF: c b^{170, 2}_2 ∨ -b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ p_340 ∨ -b^{170, 3}_2 c b^{170, 2}_2 ∨ -b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ p_340 ∨ -b^{170, 3}_1 c b^{170, 2}_2 ∨ -b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ p_340 ∨ b^{170, 3}_0 c in DIMACS: 21332 -21333 21334 340 -21335 0 21332 -21333 21334 340 -21336 0 21332 -21333 21334 340 21337 0 c 1-1 --> 0 c (-b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ b^{170, 2}_0 ∧ -p_340) -> (-b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ -b^{170, 3}_0) c in CNF: c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ p_340 ∨ -b^{170, 3}_2 c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ p_340 ∨ -b^{170, 3}_1 c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ p_340 ∨ -b^{170, 3}_0 c in DIMACS: 21332 21333 -21334 340 -21335 0 21332 21333 -21334 340 -21336 0 21332 21333 -21334 340 -21337 0 c 0-1 --> -1 c (-b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ -b^{170, 2}_0 ∧ -p_340) -> ( b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ b^{170, 3}_0) c in CNF: c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ p_340 ∨ b^{170, 3}_2 c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ p_340 ∨ -b^{170, 3}_1 c b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ p_340 ∨ b^{170, 3}_0 c in DIMACS: 21332 21333 21334 340 21335 0 21332 21333 21334 340 -21336 0 21332 21333 21334 340 21337 0 c -1-1 --> -2 c ( b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ b^{170, 2}_0 ∧ -p_340) -> ( b^{170, 3}_2 ∧ b^{170, 3}_1 ∧ -b^{170, 3}_0) c in CNF: c -b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ p_340 ∨ b^{170, 3}_2 c -b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ p_340 ∨ b^{170, 3}_1 c -b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ p_340 ∨ -b^{170, 3}_0 c in DIMACS: -21332 21333 -21334 340 21335 0 -21332 21333 -21334 340 21336 0 -21332 21333 -21334 340 -21337 0 c -2-1 --> break c ( b^{170, 2}_2 ∧ b^{170, 2}_1 ∧ -b^{170, 2}_0 ∧ -p_340) -> break c in CNF: c -b^{170, 2}_2 ∨ -b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ p_340 ∨ break c in DIMACS: -21332 -21333 21334 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{170, 2}_2 ∧ -b^{170, 2}_1 ∧ -b^{170, 2}_0 ∧ true) c in CNF: c -b^{170, 2}_2 ∨ b^{170, 2}_1 ∨ b^{170, 2}_0 ∨ false c in DIMACS: -21332 21333 21334 0 c 3 does not represent an automaton state. c -(-b^{170, 2}_2 ∧ b^{170, 2}_1 ∧ b^{170, 2}_0 ∧ true) c in CNF: c b^{170, 2}_2 ∨ -b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ false c in DIMACS: 21332 -21333 -21334 0 c -3 does not represent an automaton state. c -( b^{170, 2}_2 ∧ b^{170, 2}_1 ∧ b^{170, 2}_0 ∧ true) c in CNF: c -b^{170, 2}_2 ∨ -b^{170, 2}_1 ∨ -b^{170, 2}_0 ∨ false c in DIMACS: -21332 -21333 -21334 0 c i = 3 c -2+1 --> -1 c ( b^{170, 3}_2 ∧ b^{170, 3}_1 ∧ -b^{170, 3}_0 ∧ p_510) -> ( b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ b^{170, 4}_0) c in CNF: c -b^{170, 3}_2 ∨ -b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ -p_510 ∨ b^{170, 4}_2 c -b^{170, 3}_2 ∨ -b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ -p_510 ∨ -b^{170, 4}_1 c -b^{170, 3}_2 ∨ -b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ -p_510 ∨ b^{170, 4}_0 c in DIMACS: -21335 -21336 21337 -510 21338 0 -21335 -21336 21337 -510 -21339 0 -21335 -21336 21337 -510 21340 0 c -1+1 --> 0 c ( b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ b^{170, 3}_0 ∧ p_510) -> (-b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ -b^{170, 4}_0) c in CNF: c -b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ -p_510 ∨ -b^{170, 4}_2 c -b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ -p_510 ∨ -b^{170, 4}_1 c -b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ -p_510 ∨ -b^{170, 4}_0 c in DIMACS: -21335 21336 -21337 -510 -21338 0 -21335 21336 -21337 -510 -21339 0 -21335 21336 -21337 -510 -21340 0 c 0+1 --> 1 c (-b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ -b^{170, 3}_0 ∧ p_510) -> (-b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ b^{170, 4}_0) c in CNF: c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ -p_510 ∨ -b^{170, 4}_2 c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ -p_510 ∨ -b^{170, 4}_1 c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ -p_510 ∨ b^{170, 4}_0 c in DIMACS: 21335 21336 21337 -510 -21338 0 21335 21336 21337 -510 -21339 0 21335 21336 21337 -510 21340 0 c 1+1 --> 2 c (-b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ b^{170, 3}_0 ∧ p_510) -> (-b^{170, 4}_2 ∧ b^{170, 4}_1 ∧ -b^{170, 4}_0) c in CNF: c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ -p_510 ∨ -b^{170, 4}_2 c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ -p_510 ∨ b^{170, 4}_1 c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ -p_510 ∨ -b^{170, 4}_0 c in DIMACS: 21335 21336 -21337 -510 -21338 0 21335 21336 -21337 -510 21339 0 21335 21336 -21337 -510 -21340 0 c 2+1 --> break c (-b^{170, 3}_2 ∧ b^{170, 3}_1 ∧ -b^{170, 3}_0 ∧ p_510) -> break c in CNF: c b^{170, 3}_2 ∨ -b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ -p_510 ∨ break c in DIMACS: 21335 -21336 21337 -510 1162 0 c 2-1 --> 1 c (-b^{170, 3}_2 ∧ b^{170, 3}_1 ∧ -b^{170, 3}_0 ∧ -p_510) -> (-b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ b^{170, 4}_0) c in CNF: c b^{170, 3}_2 ∨ -b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ p_510 ∨ -b^{170, 4}_2 c b^{170, 3}_2 ∨ -b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ p_510 ∨ -b^{170, 4}_1 c b^{170, 3}_2 ∨ -b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ p_510 ∨ b^{170, 4}_0 c in DIMACS: 21335 -21336 21337 510 -21338 0 21335 -21336 21337 510 -21339 0 21335 -21336 21337 510 21340 0 c 1-1 --> 0 c (-b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ b^{170, 3}_0 ∧ -p_510) -> (-b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ -b^{170, 4}_0) c in CNF: c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ p_510 ∨ -b^{170, 4}_2 c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ p_510 ∨ -b^{170, 4}_1 c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ p_510 ∨ -b^{170, 4}_0 c in DIMACS: 21335 21336 -21337 510 -21338 0 21335 21336 -21337 510 -21339 0 21335 21336 -21337 510 -21340 0 c 0-1 --> -1 c (-b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ -b^{170, 3}_0 ∧ -p_510) -> ( b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ b^{170, 4}_0) c in CNF: c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ p_510 ∨ b^{170, 4}_2 c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ p_510 ∨ -b^{170, 4}_1 c b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ p_510 ∨ b^{170, 4}_0 c in DIMACS: 21335 21336 21337 510 21338 0 21335 21336 21337 510 -21339 0 21335 21336 21337 510 21340 0 c -1-1 --> -2 c ( b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ b^{170, 3}_0 ∧ -p_510) -> ( b^{170, 4}_2 ∧ b^{170, 4}_1 ∧ -b^{170, 4}_0) c in CNF: c -b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ p_510 ∨ b^{170, 4}_2 c -b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ p_510 ∨ b^{170, 4}_1 c -b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ p_510 ∨ -b^{170, 4}_0 c in DIMACS: -21335 21336 -21337 510 21338 0 -21335 21336 -21337 510 21339 0 -21335 21336 -21337 510 -21340 0 c -2-1 --> break c ( b^{170, 3}_2 ∧ b^{170, 3}_1 ∧ -b^{170, 3}_0 ∧ -p_510) -> break c in CNF: c -b^{170, 3}_2 ∨ -b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ p_510 ∨ break c in DIMACS: -21335 -21336 21337 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{170, 3}_2 ∧ -b^{170, 3}_1 ∧ -b^{170, 3}_0 ∧ true) c in CNF: c -b^{170, 3}_2 ∨ b^{170, 3}_1 ∨ b^{170, 3}_0 ∨ false c in DIMACS: -21335 21336 21337 0 c 3 does not represent an automaton state. c -(-b^{170, 3}_2 ∧ b^{170, 3}_1 ∧ b^{170, 3}_0 ∧ true) c in CNF: c b^{170, 3}_2 ∨ -b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ false c in DIMACS: 21335 -21336 -21337 0 c -3 does not represent an automaton state. c -( b^{170, 3}_2 ∧ b^{170, 3}_1 ∧ b^{170, 3}_0 ∧ true) c in CNF: c -b^{170, 3}_2 ∨ -b^{170, 3}_1 ∨ -b^{170, 3}_0 ∨ false c in DIMACS: -21335 -21336 -21337 0 c i = 4 c -2+1 --> -1 c ( b^{170, 4}_2 ∧ b^{170, 4}_1 ∧ -b^{170, 4}_0 ∧ p_680) -> ( b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ b^{170, 5}_0) c in CNF: c -b^{170, 4}_2 ∨ -b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ -p_680 ∨ b^{170, 5}_2 c -b^{170, 4}_2 ∨ -b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ -p_680 ∨ -b^{170, 5}_1 c -b^{170, 4}_2 ∨ -b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ -p_680 ∨ b^{170, 5}_0 c in DIMACS: -21338 -21339 21340 -680 21341 0 -21338 -21339 21340 -680 -21342 0 -21338 -21339 21340 -680 21343 0 c -1+1 --> 0 c ( b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ b^{170, 4}_0 ∧ p_680) -> (-b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ -b^{170, 5}_0) c in CNF: c -b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ -p_680 ∨ -b^{170, 5}_2 c -b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ -p_680 ∨ -b^{170, 5}_1 c -b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ -p_680 ∨ -b^{170, 5}_0 c in DIMACS: -21338 21339 -21340 -680 -21341 0 -21338 21339 -21340 -680 -21342 0 -21338 21339 -21340 -680 -21343 0 c 0+1 --> 1 c (-b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ -b^{170, 4}_0 ∧ p_680) -> (-b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ b^{170, 5}_0) c in CNF: c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ -p_680 ∨ -b^{170, 5}_2 c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ -p_680 ∨ -b^{170, 5}_1 c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ -p_680 ∨ b^{170, 5}_0 c in DIMACS: 21338 21339 21340 -680 -21341 0 21338 21339 21340 -680 -21342 0 21338 21339 21340 -680 21343 0 c 1+1 --> 2 c (-b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ b^{170, 4}_0 ∧ p_680) -> (-b^{170, 5}_2 ∧ b^{170, 5}_1 ∧ -b^{170, 5}_0) c in CNF: c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ -p_680 ∨ -b^{170, 5}_2 c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ -p_680 ∨ b^{170, 5}_1 c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ -p_680 ∨ -b^{170, 5}_0 c in DIMACS: 21338 21339 -21340 -680 -21341 0 21338 21339 -21340 -680 21342 0 21338 21339 -21340 -680 -21343 0 c 2+1 --> break c (-b^{170, 4}_2 ∧ b^{170, 4}_1 ∧ -b^{170, 4}_0 ∧ p_680) -> break c in CNF: c b^{170, 4}_2 ∨ -b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ -p_680 ∨ break c in DIMACS: 21338 -21339 21340 -680 1162 0 c 2-1 --> 1 c (-b^{170, 4}_2 ∧ b^{170, 4}_1 ∧ -b^{170, 4}_0 ∧ -p_680) -> (-b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ b^{170, 5}_0) c in CNF: c b^{170, 4}_2 ∨ -b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ p_680 ∨ -b^{170, 5}_2 c b^{170, 4}_2 ∨ -b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ p_680 ∨ -b^{170, 5}_1 c b^{170, 4}_2 ∨ -b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ p_680 ∨ b^{170, 5}_0 c in DIMACS: 21338 -21339 21340 680 -21341 0 21338 -21339 21340 680 -21342 0 21338 -21339 21340 680 21343 0 c 1-1 --> 0 c (-b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ b^{170, 4}_0 ∧ -p_680) -> (-b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ -b^{170, 5}_0) c in CNF: c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ p_680 ∨ -b^{170, 5}_2 c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ p_680 ∨ -b^{170, 5}_1 c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ p_680 ∨ -b^{170, 5}_0 c in DIMACS: 21338 21339 -21340 680 -21341 0 21338 21339 -21340 680 -21342 0 21338 21339 -21340 680 -21343 0 c 0-1 --> -1 c (-b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ -b^{170, 4}_0 ∧ -p_680) -> ( b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ b^{170, 5}_0) c in CNF: c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ p_680 ∨ b^{170, 5}_2 c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ p_680 ∨ -b^{170, 5}_1 c b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ p_680 ∨ b^{170, 5}_0 c in DIMACS: 21338 21339 21340 680 21341 0 21338 21339 21340 680 -21342 0 21338 21339 21340 680 21343 0 c -1-1 --> -2 c ( b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ b^{170, 4}_0 ∧ -p_680) -> ( b^{170, 5}_2 ∧ b^{170, 5}_1 ∧ -b^{170, 5}_0) c in CNF: c -b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ p_680 ∨ b^{170, 5}_2 c -b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ p_680 ∨ b^{170, 5}_1 c -b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ p_680 ∨ -b^{170, 5}_0 c in DIMACS: -21338 21339 -21340 680 21341 0 -21338 21339 -21340 680 21342 0 -21338 21339 -21340 680 -21343 0 c -2-1 --> break c ( b^{170, 4}_2 ∧ b^{170, 4}_1 ∧ -b^{170, 4}_0 ∧ -p_680) -> break c in CNF: c -b^{170, 4}_2 ∨ -b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ p_680 ∨ break c in DIMACS: -21338 -21339 21340 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{170, 4}_2 ∧ -b^{170, 4}_1 ∧ -b^{170, 4}_0 ∧ true) c in CNF: c -b^{170, 4}_2 ∨ b^{170, 4}_1 ∨ b^{170, 4}_0 ∨ false c in DIMACS: -21338 21339 21340 0 c 3 does not represent an automaton state. c -(-b^{170, 4}_2 ∧ b^{170, 4}_1 ∧ b^{170, 4}_0 ∧ true) c in CNF: c b^{170, 4}_2 ∨ -b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ false c in DIMACS: 21338 -21339 -21340 0 c -3 does not represent an automaton state. c -( b^{170, 4}_2 ∧ b^{170, 4}_1 ∧ b^{170, 4}_0 ∧ true) c in CNF: c -b^{170, 4}_2 ∨ -b^{170, 4}_1 ∨ -b^{170, 4}_0 ∨ false c in DIMACS: -21338 -21339 -21340 0 c i = 5 c -2+1 --> -1 c ( b^{170, 5}_2 ∧ b^{170, 5}_1 ∧ -b^{170, 5}_0 ∧ p_850) -> ( b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ b^{170, 6}_0) c in CNF: c -b^{170, 5}_2 ∨ -b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ -p_850 ∨ b^{170, 6}_2 c -b^{170, 5}_2 ∨ -b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ -p_850 ∨ -b^{170, 6}_1 c -b^{170, 5}_2 ∨ -b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ -p_850 ∨ b^{170, 6}_0 c in DIMACS: -21341 -21342 21343 -850 21344 0 -21341 -21342 21343 -850 -21345 0 -21341 -21342 21343 -850 21346 0 c -1+1 --> 0 c ( b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ b^{170, 5}_0 ∧ p_850) -> (-b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ -b^{170, 6}_0) c in CNF: c -b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ -p_850 ∨ -b^{170, 6}_2 c -b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ -p_850 ∨ -b^{170, 6}_1 c -b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ -p_850 ∨ -b^{170, 6}_0 c in DIMACS: -21341 21342 -21343 -850 -21344 0 -21341 21342 -21343 -850 -21345 0 -21341 21342 -21343 -850 -21346 0 c 0+1 --> 1 c (-b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ -b^{170, 5}_0 ∧ p_850) -> (-b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ b^{170, 6}_0) c in CNF: c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ -p_850 ∨ -b^{170, 6}_2 c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ -p_850 ∨ -b^{170, 6}_1 c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ -p_850 ∨ b^{170, 6}_0 c in DIMACS: 21341 21342 21343 -850 -21344 0 21341 21342 21343 -850 -21345 0 21341 21342 21343 -850 21346 0 c 1+1 --> 2 c (-b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ b^{170, 5}_0 ∧ p_850) -> (-b^{170, 6}_2 ∧ b^{170, 6}_1 ∧ -b^{170, 6}_0) c in CNF: c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ -p_850 ∨ -b^{170, 6}_2 c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ -p_850 ∨ b^{170, 6}_1 c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ -p_850 ∨ -b^{170, 6}_0 c in DIMACS: 21341 21342 -21343 -850 -21344 0 21341 21342 -21343 -850 21345 0 21341 21342 -21343 -850 -21346 0 c 2+1 --> break c (-b^{170, 5}_2 ∧ b^{170, 5}_1 ∧ -b^{170, 5}_0 ∧ p_850) -> break c in CNF: c b^{170, 5}_2 ∨ -b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ -p_850 ∨ break c in DIMACS: 21341 -21342 21343 -850 1162 0 c 2-1 --> 1 c (-b^{170, 5}_2 ∧ b^{170, 5}_1 ∧ -b^{170, 5}_0 ∧ -p_850) -> (-b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ b^{170, 6}_0) c in CNF: c b^{170, 5}_2 ∨ -b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ p_850 ∨ -b^{170, 6}_2 c b^{170, 5}_2 ∨ -b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ p_850 ∨ -b^{170, 6}_1 c b^{170, 5}_2 ∨ -b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ p_850 ∨ b^{170, 6}_0 c in DIMACS: 21341 -21342 21343 850 -21344 0 21341 -21342 21343 850 -21345 0 21341 -21342 21343 850 21346 0 c 1-1 --> 0 c (-b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ b^{170, 5}_0 ∧ -p_850) -> (-b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ -b^{170, 6}_0) c in CNF: c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ p_850 ∨ -b^{170, 6}_2 c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ p_850 ∨ -b^{170, 6}_1 c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ p_850 ∨ -b^{170, 6}_0 c in DIMACS: 21341 21342 -21343 850 -21344 0 21341 21342 -21343 850 -21345 0 21341 21342 -21343 850 -21346 0 c 0-1 --> -1 c (-b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ -b^{170, 5}_0 ∧ -p_850) -> ( b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ b^{170, 6}_0) c in CNF: c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ p_850 ∨ b^{170, 6}_2 c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ p_850 ∨ -b^{170, 6}_1 c b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ p_850 ∨ b^{170, 6}_0 c in DIMACS: 21341 21342 21343 850 21344 0 21341 21342 21343 850 -21345 0 21341 21342 21343 850 21346 0 c -1-1 --> -2 c ( b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ b^{170, 5}_0 ∧ -p_850) -> ( b^{170, 6}_2 ∧ b^{170, 6}_1 ∧ -b^{170, 6}_0) c in CNF: c -b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ p_850 ∨ b^{170, 6}_2 c -b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ p_850 ∨ b^{170, 6}_1 c -b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ p_850 ∨ -b^{170, 6}_0 c in DIMACS: -21341 21342 -21343 850 21344 0 -21341 21342 -21343 850 21345 0 -21341 21342 -21343 850 -21346 0 c -2-1 --> break c ( b^{170, 5}_2 ∧ b^{170, 5}_1 ∧ -b^{170, 5}_0 ∧ -p_850) -> break c in CNF: c -b^{170, 5}_2 ∨ -b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ p_850 ∨ break c in DIMACS: -21341 -21342 21343 850 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{170, 5}_2 ∧ -b^{170, 5}_1 ∧ -b^{170, 5}_0 ∧ true) c in CNF: c -b^{170, 5}_2 ∨ b^{170, 5}_1 ∨ b^{170, 5}_0 ∨ false c in DIMACS: -21341 21342 21343 0 c 3 does not represent an automaton state. c -(-b^{170, 5}_2 ∧ b^{170, 5}_1 ∧ b^{170, 5}_0 ∧ true) c in CNF: c b^{170, 5}_2 ∨ -b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ false c in DIMACS: 21341 -21342 -21343 0 c -3 does not represent an automaton state. c -( b^{170, 5}_2 ∧ b^{170, 5}_1 ∧ b^{170, 5}_0 ∧ true) c in CNF: c -b^{170, 5}_2 ∨ -b^{170, 5}_1 ∨ -b^{170, 5}_0 ∨ false c in DIMACS: -21341 -21342 -21343 0 c i = 6 c -2+1 --> -1 c ( b^{170, 6}_2 ∧ b^{170, 6}_1 ∧ -b^{170, 6}_0 ∧ p_1020) -> ( b^{170, 7}_2 ∧ -b^{170, 7}_1 ∧ b^{170, 7}_0) c in CNF: c -b^{170, 6}_2 ∨ -b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ -p_1020 ∨ b^{170, 7}_2 c -b^{170, 6}_2 ∨ -b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ -p_1020 ∨ -b^{170, 7}_1 c -b^{170, 6}_2 ∨ -b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ -p_1020 ∨ b^{170, 7}_0 c in DIMACS: -21344 -21345 21346 -1020 21347 0 -21344 -21345 21346 -1020 -21348 0 -21344 -21345 21346 -1020 21349 0 c -1+1 --> 0 c ( b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ b^{170, 6}_0 ∧ p_1020) -> (-b^{170, 7}_2 ∧ -b^{170, 7}_1 ∧ -b^{170, 7}_0) c in CNF: c -b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ -p_1020 ∨ -b^{170, 7}_2 c -b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ -p_1020 ∨ -b^{170, 7}_1 c -b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ -p_1020 ∨ -b^{170, 7}_0 c in DIMACS: -21344 21345 -21346 -1020 -21347 0 -21344 21345 -21346 -1020 -21348 0 -21344 21345 -21346 -1020 -21349 0 c 0+1 --> 1 c (-b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ -b^{170, 6}_0 ∧ p_1020) -> (-b^{170, 7}_2 ∧ -b^{170, 7}_1 ∧ b^{170, 7}_0) c in CNF: c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ -p_1020 ∨ -b^{170, 7}_2 c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ -p_1020 ∨ -b^{170, 7}_1 c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ -p_1020 ∨ b^{170, 7}_0 c in DIMACS: 21344 21345 21346 -1020 -21347 0 21344 21345 21346 -1020 -21348 0 21344 21345 21346 -1020 21349 0 c 1+1 --> 2 c (-b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ b^{170, 6}_0 ∧ p_1020) -> (-b^{170, 7}_2 ∧ b^{170, 7}_1 ∧ -b^{170, 7}_0) c in CNF: c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ -p_1020 ∨ -b^{170, 7}_2 c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ -p_1020 ∨ b^{170, 7}_1 c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ -p_1020 ∨ -b^{170, 7}_0 c in DIMACS: 21344 21345 -21346 -1020 -21347 0 21344 21345 -21346 -1020 21348 0 21344 21345 -21346 -1020 -21349 0 c 2+1 --> break c (-b^{170, 6}_2 ∧ b^{170, 6}_1 ∧ -b^{170, 6}_0 ∧ p_1020) -> break c in CNF: c b^{170, 6}_2 ∨ -b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ -p_1020 ∨ break c in DIMACS: 21344 -21345 21346 -1020 1162 0 c 2-1 --> 1 c (-b^{170, 6}_2 ∧ b^{170, 6}_1 ∧ -b^{170, 6}_0 ∧ -p_1020) -> (-b^{170, 7}_2 ∧ -b^{170, 7}_1 ∧ b^{170, 7}_0) c in CNF: c b^{170, 6}_2 ∨ -b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ p_1020 ∨ -b^{170, 7}_2 c b^{170, 6}_2 ∨ -b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ p_1020 ∨ -b^{170, 7}_1 c b^{170, 6}_2 ∨ -b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ p_1020 ∨ b^{170, 7}_0 c in DIMACS: 21344 -21345 21346 1020 -21347 0 21344 -21345 21346 1020 -21348 0 21344 -21345 21346 1020 21349 0 c 1-1 --> 0 c (-b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ b^{170, 6}_0 ∧ -p_1020) -> (-b^{170, 7}_2 ∧ -b^{170, 7}_1 ∧ -b^{170, 7}_0) c in CNF: c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ p_1020 ∨ -b^{170, 7}_2 c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ p_1020 ∨ -b^{170, 7}_1 c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ p_1020 ∨ -b^{170, 7}_0 c in DIMACS: 21344 21345 -21346 1020 -21347 0 21344 21345 -21346 1020 -21348 0 21344 21345 -21346 1020 -21349 0 c 0-1 --> -1 c (-b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ -b^{170, 6}_0 ∧ -p_1020) -> ( b^{170, 7}_2 ∧ -b^{170, 7}_1 ∧ b^{170, 7}_0) c in CNF: c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ p_1020 ∨ b^{170, 7}_2 c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ p_1020 ∨ -b^{170, 7}_1 c b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ p_1020 ∨ b^{170, 7}_0 c in DIMACS: 21344 21345 21346 1020 21347 0 21344 21345 21346 1020 -21348 0 21344 21345 21346 1020 21349 0 c -1-1 --> -2 c ( b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ b^{170, 6}_0 ∧ -p_1020) -> ( b^{170, 7}_2 ∧ b^{170, 7}_1 ∧ -b^{170, 7}_0) c in CNF: c -b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ p_1020 ∨ b^{170, 7}_2 c -b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ p_1020 ∨ b^{170, 7}_1 c -b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ p_1020 ∨ -b^{170, 7}_0 c in DIMACS: -21344 21345 -21346 1020 21347 0 -21344 21345 -21346 1020 21348 0 -21344 21345 -21346 1020 -21349 0 c -2-1 --> break c ( b^{170, 6}_2 ∧ b^{170, 6}_1 ∧ -b^{170, 6}_0 ∧ -p_1020) -> break c in CNF: c -b^{170, 6}_2 ∨ -b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ p_1020 ∨ break c in DIMACS: -21344 -21345 21346 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{170, 6}_2 ∧ -b^{170, 6}_1 ∧ -b^{170, 6}_0 ∧ true) c in CNF: c -b^{170, 6}_2 ∨ b^{170, 6}_1 ∨ b^{170, 6}_0 ∨ false c in DIMACS: -21344 21345 21346 0 c 3 does not represent an automaton state. c -(-b^{170, 6}_2 ∧ b^{170, 6}_1 ∧ b^{170, 6}_0 ∧ true) c in CNF: c b^{170, 6}_2 ∨ -b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ false c in DIMACS: 21344 -21345 -21346 0 c -3 does not represent an automaton state. c -( b^{170, 6}_2 ∧ b^{170, 6}_1 ∧ b^{170, 6}_0 ∧ true) c in CNF: c -b^{170, 6}_2 ∨ -b^{170, 6}_1 ∨ -b^{170, 6}_0 ∨ false c in DIMACS: -21344 -21345 -21346 0 c INIT for k = 171 c -b^{171, 1}_2 c -b^{171, 1}_1 c -b^{171, 1}_0 c in DIMACS: -21350 0 -21351 0 -21352 0 c Transitions for k = 171 c i = 1 c -2+1 --> -1 c ( b^{171, 1}_2 ∧ b^{171, 1}_1 ∧ -b^{171, 1}_0 ∧ p_171) -> ( b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ b^{171, 2}_0) c in CNF: c -b^{171, 1}_2 ∨ -b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ -p_171 ∨ b^{171, 2}_2 c -b^{171, 1}_2 ∨ -b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ -p_171 ∨ -b^{171, 2}_1 c -b^{171, 1}_2 ∨ -b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ -p_171 ∨ b^{171, 2}_0 c in DIMACS: -21350 -21351 21352 -171 21353 0 -21350 -21351 21352 -171 -21354 0 -21350 -21351 21352 -171 21355 0 c -1+1 --> 0 c ( b^{171, 1}_2 ∧ -b^{171, 1}_1 ∧ b^{171, 1}_0 ∧ p_171) -> (-b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ -b^{171, 2}_0) c in CNF: c -b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ -p_171 ∨ -b^{171, 2}_2 c -b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ -p_171 ∨ -b^{171, 2}_1 c -b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ -p_171 ∨ -b^{171, 2}_0 c in DIMACS: -21350 21351 -21352 -171 -21353 0 -21350 21351 -21352 -171 -21354 0 -21350 21351 -21352 -171 -21355 0 c 0+1 --> 1 c (-b^{171, 1}_2 ∧ -b^{171, 1}_1 ∧ -b^{171, 1}_0 ∧ p_171) -> (-b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ b^{171, 2}_0) c in CNF: c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ -p_171 ∨ -b^{171, 2}_2 c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ -p_171 ∨ -b^{171, 2}_1 c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ -p_171 ∨ b^{171, 2}_0 c in DIMACS: 21350 21351 21352 -171 -21353 0 21350 21351 21352 -171 -21354 0 21350 21351 21352 -171 21355 0 c 1+1 --> 2 c (-b^{171, 1}_2 ∧ -b^{171, 1}_1 ∧ b^{171, 1}_0 ∧ p_171) -> (-b^{171, 2}_2 ∧ b^{171, 2}_1 ∧ -b^{171, 2}_0) c in CNF: c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ -p_171 ∨ -b^{171, 2}_2 c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ -p_171 ∨ b^{171, 2}_1 c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ -p_171 ∨ -b^{171, 2}_0 c in DIMACS: 21350 21351 -21352 -171 -21353 0 21350 21351 -21352 -171 21354 0 21350 21351 -21352 -171 -21355 0 c 2+1 --> break c (-b^{171, 1}_2 ∧ b^{171, 1}_1 ∧ -b^{171, 1}_0 ∧ p_171) -> break c in CNF: c b^{171, 1}_2 ∨ -b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ -p_171 ∨ break c in DIMACS: 21350 -21351 21352 -171 1162 0 c 2-1 --> 1 c (-b^{171, 1}_2 ∧ b^{171, 1}_1 ∧ -b^{171, 1}_0 ∧ -p_171) -> (-b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ b^{171, 2}_0) c in CNF: c b^{171, 1}_2 ∨ -b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ p_171 ∨ -b^{171, 2}_2 c b^{171, 1}_2 ∨ -b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ p_171 ∨ -b^{171, 2}_1 c b^{171, 1}_2 ∨ -b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ p_171 ∨ b^{171, 2}_0 c in DIMACS: 21350 -21351 21352 171 -21353 0 21350 -21351 21352 171 -21354 0 21350 -21351 21352 171 21355 0 c 1-1 --> 0 c (-b^{171, 1}_2 ∧ -b^{171, 1}_1 ∧ b^{171, 1}_0 ∧ -p_171) -> (-b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ -b^{171, 2}_0) c in CNF: c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ p_171 ∨ -b^{171, 2}_2 c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ p_171 ∨ -b^{171, 2}_1 c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ p_171 ∨ -b^{171, 2}_0 c in DIMACS: 21350 21351 -21352 171 -21353 0 21350 21351 -21352 171 -21354 0 21350 21351 -21352 171 -21355 0 c 0-1 --> -1 c (-b^{171, 1}_2 ∧ -b^{171, 1}_1 ∧ -b^{171, 1}_0 ∧ -p_171) -> ( b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ b^{171, 2}_0) c in CNF: c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ p_171 ∨ b^{171, 2}_2 c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ p_171 ∨ -b^{171, 2}_1 c b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ p_171 ∨ b^{171, 2}_0 c in DIMACS: 21350 21351 21352 171 21353 0 21350 21351 21352 171 -21354 0 21350 21351 21352 171 21355 0 c -1-1 --> -2 c ( b^{171, 1}_2 ∧ -b^{171, 1}_1 ∧ b^{171, 1}_0 ∧ -p_171) -> ( b^{171, 2}_2 ∧ b^{171, 2}_1 ∧ -b^{171, 2}_0) c in CNF: c -b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ p_171 ∨ b^{171, 2}_2 c -b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ p_171 ∨ b^{171, 2}_1 c -b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ p_171 ∨ -b^{171, 2}_0 c in DIMACS: -21350 21351 -21352 171 21353 0 -21350 21351 -21352 171 21354 0 -21350 21351 -21352 171 -21355 0 c -2-1 --> break c ( b^{171, 1}_2 ∧ b^{171, 1}_1 ∧ -b^{171, 1}_0 ∧ -p_171) -> break c in CNF: c -b^{171, 1}_2 ∨ -b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ p_171 ∨ break c in DIMACS: -21350 -21351 21352 171 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{171, 1}_2 ∧ -b^{171, 1}_1 ∧ -b^{171, 1}_0 ∧ true) c in CNF: c -b^{171, 1}_2 ∨ b^{171, 1}_1 ∨ b^{171, 1}_0 ∨ false c in DIMACS: -21350 21351 21352 0 c 3 does not represent an automaton state. c -(-b^{171, 1}_2 ∧ b^{171, 1}_1 ∧ b^{171, 1}_0 ∧ true) c in CNF: c b^{171, 1}_2 ∨ -b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ false c in DIMACS: 21350 -21351 -21352 0 c -3 does not represent an automaton state. c -( b^{171, 1}_2 ∧ b^{171, 1}_1 ∧ b^{171, 1}_0 ∧ true) c in CNF: c -b^{171, 1}_2 ∨ -b^{171, 1}_1 ∨ -b^{171, 1}_0 ∨ false c in DIMACS: -21350 -21351 -21352 0 c i = 2 c -2+1 --> -1 c ( b^{171, 2}_2 ∧ b^{171, 2}_1 ∧ -b^{171, 2}_0 ∧ p_342) -> ( b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ b^{171, 3}_0) c in CNF: c -b^{171, 2}_2 ∨ -b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ -p_342 ∨ b^{171, 3}_2 c -b^{171, 2}_2 ∨ -b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ -p_342 ∨ -b^{171, 3}_1 c -b^{171, 2}_2 ∨ -b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ -p_342 ∨ b^{171, 3}_0 c in DIMACS: -21353 -21354 21355 -342 21356 0 -21353 -21354 21355 -342 -21357 0 -21353 -21354 21355 -342 21358 0 c -1+1 --> 0 c ( b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ b^{171, 2}_0 ∧ p_342) -> (-b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ -b^{171, 3}_0) c in CNF: c -b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ -p_342 ∨ -b^{171, 3}_2 c -b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ -p_342 ∨ -b^{171, 3}_1 c -b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ -p_342 ∨ -b^{171, 3}_0 c in DIMACS: -21353 21354 -21355 -342 -21356 0 -21353 21354 -21355 -342 -21357 0 -21353 21354 -21355 -342 -21358 0 c 0+1 --> 1 c (-b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ -b^{171, 2}_0 ∧ p_342) -> (-b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ b^{171, 3}_0) c in CNF: c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ -p_342 ∨ -b^{171, 3}_2 c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ -p_342 ∨ -b^{171, 3}_1 c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ -p_342 ∨ b^{171, 3}_0 c in DIMACS: 21353 21354 21355 -342 -21356 0 21353 21354 21355 -342 -21357 0 21353 21354 21355 -342 21358 0 c 1+1 --> 2 c (-b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ b^{171, 2}_0 ∧ p_342) -> (-b^{171, 3}_2 ∧ b^{171, 3}_1 ∧ -b^{171, 3}_0) c in CNF: c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ -p_342 ∨ -b^{171, 3}_2 c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ -p_342 ∨ b^{171, 3}_1 c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ -p_342 ∨ -b^{171, 3}_0 c in DIMACS: 21353 21354 -21355 -342 -21356 0 21353 21354 -21355 -342 21357 0 21353 21354 -21355 -342 -21358 0 c 2+1 --> break c (-b^{171, 2}_2 ∧ b^{171, 2}_1 ∧ -b^{171, 2}_0 ∧ p_342) -> break c in CNF: c b^{171, 2}_2 ∨ -b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ -p_342 ∨ break c in DIMACS: 21353 -21354 21355 -342 1162 0 c 2-1 --> 1 c (-b^{171, 2}_2 ∧ b^{171, 2}_1 ∧ -b^{171, 2}_0 ∧ -p_342) -> (-b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ b^{171, 3}_0) c in CNF: c b^{171, 2}_2 ∨ -b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ p_342 ∨ -b^{171, 3}_2 c b^{171, 2}_2 ∨ -b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ p_342 ∨ -b^{171, 3}_1 c b^{171, 2}_2 ∨ -b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ p_342 ∨ b^{171, 3}_0 c in DIMACS: 21353 -21354 21355 342 -21356 0 21353 -21354 21355 342 -21357 0 21353 -21354 21355 342 21358 0 c 1-1 --> 0 c (-b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ b^{171, 2}_0 ∧ -p_342) -> (-b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ -b^{171, 3}_0) c in CNF: c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ p_342 ∨ -b^{171, 3}_2 c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ p_342 ∨ -b^{171, 3}_1 c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ p_342 ∨ -b^{171, 3}_0 c in DIMACS: 21353 21354 -21355 342 -21356 0 21353 21354 -21355 342 -21357 0 21353 21354 -21355 342 -21358 0 c 0-1 --> -1 c (-b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ -b^{171, 2}_0 ∧ -p_342) -> ( b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ b^{171, 3}_0) c in CNF: c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ p_342 ∨ b^{171, 3}_2 c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ p_342 ∨ -b^{171, 3}_1 c b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ p_342 ∨ b^{171, 3}_0 c in DIMACS: 21353 21354 21355 342 21356 0 21353 21354 21355 342 -21357 0 21353 21354 21355 342 21358 0 c -1-1 --> -2 c ( b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ b^{171, 2}_0 ∧ -p_342) -> ( b^{171, 3}_2 ∧ b^{171, 3}_1 ∧ -b^{171, 3}_0) c in CNF: c -b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ p_342 ∨ b^{171, 3}_2 c -b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ p_342 ∨ b^{171, 3}_1 c -b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ p_342 ∨ -b^{171, 3}_0 c in DIMACS: -21353 21354 -21355 342 21356 0 -21353 21354 -21355 342 21357 0 -21353 21354 -21355 342 -21358 0 c -2-1 --> break c ( b^{171, 2}_2 ∧ b^{171, 2}_1 ∧ -b^{171, 2}_0 ∧ -p_342) -> break c in CNF: c -b^{171, 2}_2 ∨ -b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ p_342 ∨ break c in DIMACS: -21353 -21354 21355 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{171, 2}_2 ∧ -b^{171, 2}_1 ∧ -b^{171, 2}_0 ∧ true) c in CNF: c -b^{171, 2}_2 ∨ b^{171, 2}_1 ∨ b^{171, 2}_0 ∨ false c in DIMACS: -21353 21354 21355 0 c 3 does not represent an automaton state. c -(-b^{171, 2}_2 ∧ b^{171, 2}_1 ∧ b^{171, 2}_0 ∧ true) c in CNF: c b^{171, 2}_2 ∨ -b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ false c in DIMACS: 21353 -21354 -21355 0 c -3 does not represent an automaton state. c -( b^{171, 2}_2 ∧ b^{171, 2}_1 ∧ b^{171, 2}_0 ∧ true) c in CNF: c -b^{171, 2}_2 ∨ -b^{171, 2}_1 ∨ -b^{171, 2}_0 ∨ false c in DIMACS: -21353 -21354 -21355 0 c i = 3 c -2+1 --> -1 c ( b^{171, 3}_2 ∧ b^{171, 3}_1 ∧ -b^{171, 3}_0 ∧ p_513) -> ( b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ b^{171, 4}_0) c in CNF: c -b^{171, 3}_2 ∨ -b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ -p_513 ∨ b^{171, 4}_2 c -b^{171, 3}_2 ∨ -b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ -p_513 ∨ -b^{171, 4}_1 c -b^{171, 3}_2 ∨ -b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ -p_513 ∨ b^{171, 4}_0 c in DIMACS: -21356 -21357 21358 -513 21359 0 -21356 -21357 21358 -513 -21360 0 -21356 -21357 21358 -513 21361 0 c -1+1 --> 0 c ( b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ b^{171, 3}_0 ∧ p_513) -> (-b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ -b^{171, 4}_0) c in CNF: c -b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ -p_513 ∨ -b^{171, 4}_2 c -b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ -p_513 ∨ -b^{171, 4}_1 c -b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ -p_513 ∨ -b^{171, 4}_0 c in DIMACS: -21356 21357 -21358 -513 -21359 0 -21356 21357 -21358 -513 -21360 0 -21356 21357 -21358 -513 -21361 0 c 0+1 --> 1 c (-b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ -b^{171, 3}_0 ∧ p_513) -> (-b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ b^{171, 4}_0) c in CNF: c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ -p_513 ∨ -b^{171, 4}_2 c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ -p_513 ∨ -b^{171, 4}_1 c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ -p_513 ∨ b^{171, 4}_0 c in DIMACS: 21356 21357 21358 -513 -21359 0 21356 21357 21358 -513 -21360 0 21356 21357 21358 -513 21361 0 c 1+1 --> 2 c (-b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ b^{171, 3}_0 ∧ p_513) -> (-b^{171, 4}_2 ∧ b^{171, 4}_1 ∧ -b^{171, 4}_0) c in CNF: c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ -p_513 ∨ -b^{171, 4}_2 c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ -p_513 ∨ b^{171, 4}_1 c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ -p_513 ∨ -b^{171, 4}_0 c in DIMACS: 21356 21357 -21358 -513 -21359 0 21356 21357 -21358 -513 21360 0 21356 21357 -21358 -513 -21361 0 c 2+1 --> break c (-b^{171, 3}_2 ∧ b^{171, 3}_1 ∧ -b^{171, 3}_0 ∧ p_513) -> break c in CNF: c b^{171, 3}_2 ∨ -b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ -p_513 ∨ break c in DIMACS: 21356 -21357 21358 -513 1162 0 c 2-1 --> 1 c (-b^{171, 3}_2 ∧ b^{171, 3}_1 ∧ -b^{171, 3}_0 ∧ -p_513) -> (-b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ b^{171, 4}_0) c in CNF: c b^{171, 3}_2 ∨ -b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ p_513 ∨ -b^{171, 4}_2 c b^{171, 3}_2 ∨ -b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ p_513 ∨ -b^{171, 4}_1 c b^{171, 3}_2 ∨ -b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ p_513 ∨ b^{171, 4}_0 c in DIMACS: 21356 -21357 21358 513 -21359 0 21356 -21357 21358 513 -21360 0 21356 -21357 21358 513 21361 0 c 1-1 --> 0 c (-b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ b^{171, 3}_0 ∧ -p_513) -> (-b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ -b^{171, 4}_0) c in CNF: c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ p_513 ∨ -b^{171, 4}_2 c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ p_513 ∨ -b^{171, 4}_1 c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ p_513 ∨ -b^{171, 4}_0 c in DIMACS: 21356 21357 -21358 513 -21359 0 21356 21357 -21358 513 -21360 0 21356 21357 -21358 513 -21361 0 c 0-1 --> -1 c (-b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ -b^{171, 3}_0 ∧ -p_513) -> ( b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ b^{171, 4}_0) c in CNF: c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ p_513 ∨ b^{171, 4}_2 c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ p_513 ∨ -b^{171, 4}_1 c b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ p_513 ∨ b^{171, 4}_0 c in DIMACS: 21356 21357 21358 513 21359 0 21356 21357 21358 513 -21360 0 21356 21357 21358 513 21361 0 c -1-1 --> -2 c ( b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ b^{171, 3}_0 ∧ -p_513) -> ( b^{171, 4}_2 ∧ b^{171, 4}_1 ∧ -b^{171, 4}_0) c in CNF: c -b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ p_513 ∨ b^{171, 4}_2 c -b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ p_513 ∨ b^{171, 4}_1 c -b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ p_513 ∨ -b^{171, 4}_0 c in DIMACS: -21356 21357 -21358 513 21359 0 -21356 21357 -21358 513 21360 0 -21356 21357 -21358 513 -21361 0 c -2-1 --> break c ( b^{171, 3}_2 ∧ b^{171, 3}_1 ∧ -b^{171, 3}_0 ∧ -p_513) -> break c in CNF: c -b^{171, 3}_2 ∨ -b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ p_513 ∨ break c in DIMACS: -21356 -21357 21358 513 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{171, 3}_2 ∧ -b^{171, 3}_1 ∧ -b^{171, 3}_0 ∧ true) c in CNF: c -b^{171, 3}_2 ∨ b^{171, 3}_1 ∨ b^{171, 3}_0 ∨ false c in DIMACS: -21356 21357 21358 0 c 3 does not represent an automaton state. c -(-b^{171, 3}_2 ∧ b^{171, 3}_1 ∧ b^{171, 3}_0 ∧ true) c in CNF: c b^{171, 3}_2 ∨ -b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ false c in DIMACS: 21356 -21357 -21358 0 c -3 does not represent an automaton state. c -( b^{171, 3}_2 ∧ b^{171, 3}_1 ∧ b^{171, 3}_0 ∧ true) c in CNF: c -b^{171, 3}_2 ∨ -b^{171, 3}_1 ∨ -b^{171, 3}_0 ∨ false c in DIMACS: -21356 -21357 -21358 0 c i = 4 c -2+1 --> -1 c ( b^{171, 4}_2 ∧ b^{171, 4}_1 ∧ -b^{171, 4}_0 ∧ p_684) -> ( b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ b^{171, 5}_0) c in CNF: c -b^{171, 4}_2 ∨ -b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ -p_684 ∨ b^{171, 5}_2 c -b^{171, 4}_2 ∨ -b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ -p_684 ∨ -b^{171, 5}_1 c -b^{171, 4}_2 ∨ -b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ -p_684 ∨ b^{171, 5}_0 c in DIMACS: -21359 -21360 21361 -684 21362 0 -21359 -21360 21361 -684 -21363 0 -21359 -21360 21361 -684 21364 0 c -1+1 --> 0 c ( b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ b^{171, 4}_0 ∧ p_684) -> (-b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ -b^{171, 5}_0) c in CNF: c -b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ -p_684 ∨ -b^{171, 5}_2 c -b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ -p_684 ∨ -b^{171, 5}_1 c -b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ -p_684 ∨ -b^{171, 5}_0 c in DIMACS: -21359 21360 -21361 -684 -21362 0 -21359 21360 -21361 -684 -21363 0 -21359 21360 -21361 -684 -21364 0 c 0+1 --> 1 c (-b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ -b^{171, 4}_0 ∧ p_684) -> (-b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ b^{171, 5}_0) c in CNF: c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ -p_684 ∨ -b^{171, 5}_2 c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ -p_684 ∨ -b^{171, 5}_1 c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ -p_684 ∨ b^{171, 5}_0 c in DIMACS: 21359 21360 21361 -684 -21362 0 21359 21360 21361 -684 -21363 0 21359 21360 21361 -684 21364 0 c 1+1 --> 2 c (-b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ b^{171, 4}_0 ∧ p_684) -> (-b^{171, 5}_2 ∧ b^{171, 5}_1 ∧ -b^{171, 5}_0) c in CNF: c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ -p_684 ∨ -b^{171, 5}_2 c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ -p_684 ∨ b^{171, 5}_1 c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ -p_684 ∨ -b^{171, 5}_0 c in DIMACS: 21359 21360 -21361 -684 -21362 0 21359 21360 -21361 -684 21363 0 21359 21360 -21361 -684 -21364 0 c 2+1 --> break c (-b^{171, 4}_2 ∧ b^{171, 4}_1 ∧ -b^{171, 4}_0 ∧ p_684) -> break c in CNF: c b^{171, 4}_2 ∨ -b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ -p_684 ∨ break c in DIMACS: 21359 -21360 21361 -684 1162 0 c 2-1 --> 1 c (-b^{171, 4}_2 ∧ b^{171, 4}_1 ∧ -b^{171, 4}_0 ∧ -p_684) -> (-b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ b^{171, 5}_0) c in CNF: c b^{171, 4}_2 ∨ -b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ p_684 ∨ -b^{171, 5}_2 c b^{171, 4}_2 ∨ -b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ p_684 ∨ -b^{171, 5}_1 c b^{171, 4}_2 ∨ -b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ p_684 ∨ b^{171, 5}_0 c in DIMACS: 21359 -21360 21361 684 -21362 0 21359 -21360 21361 684 -21363 0 21359 -21360 21361 684 21364 0 c 1-1 --> 0 c (-b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ b^{171, 4}_0 ∧ -p_684) -> (-b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ -b^{171, 5}_0) c in CNF: c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ p_684 ∨ -b^{171, 5}_2 c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ p_684 ∨ -b^{171, 5}_1 c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ p_684 ∨ -b^{171, 5}_0 c in DIMACS: 21359 21360 -21361 684 -21362 0 21359 21360 -21361 684 -21363 0 21359 21360 -21361 684 -21364 0 c 0-1 --> -1 c (-b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ -b^{171, 4}_0 ∧ -p_684) -> ( b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ b^{171, 5}_0) c in CNF: c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ p_684 ∨ b^{171, 5}_2 c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ p_684 ∨ -b^{171, 5}_1 c b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ p_684 ∨ b^{171, 5}_0 c in DIMACS: 21359 21360 21361 684 21362 0 21359 21360 21361 684 -21363 0 21359 21360 21361 684 21364 0 c -1-1 --> -2 c ( b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ b^{171, 4}_0 ∧ -p_684) -> ( b^{171, 5}_2 ∧ b^{171, 5}_1 ∧ -b^{171, 5}_0) c in CNF: c -b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ p_684 ∨ b^{171, 5}_2 c -b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ p_684 ∨ b^{171, 5}_1 c -b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ p_684 ∨ -b^{171, 5}_0 c in DIMACS: -21359 21360 -21361 684 21362 0 -21359 21360 -21361 684 21363 0 -21359 21360 -21361 684 -21364 0 c -2-1 --> break c ( b^{171, 4}_2 ∧ b^{171, 4}_1 ∧ -b^{171, 4}_0 ∧ -p_684) -> break c in CNF: c -b^{171, 4}_2 ∨ -b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ p_684 ∨ break c in DIMACS: -21359 -21360 21361 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{171, 4}_2 ∧ -b^{171, 4}_1 ∧ -b^{171, 4}_0 ∧ true) c in CNF: c -b^{171, 4}_2 ∨ b^{171, 4}_1 ∨ b^{171, 4}_0 ∨ false c in DIMACS: -21359 21360 21361 0 c 3 does not represent an automaton state. c -(-b^{171, 4}_2 ∧ b^{171, 4}_1 ∧ b^{171, 4}_0 ∧ true) c in CNF: c b^{171, 4}_2 ∨ -b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ false c in DIMACS: 21359 -21360 -21361 0 c -3 does not represent an automaton state. c -( b^{171, 4}_2 ∧ b^{171, 4}_1 ∧ b^{171, 4}_0 ∧ true) c in CNF: c -b^{171, 4}_2 ∨ -b^{171, 4}_1 ∨ -b^{171, 4}_0 ∨ false c in DIMACS: -21359 -21360 -21361 0 c i = 5 c -2+1 --> -1 c ( b^{171, 5}_2 ∧ b^{171, 5}_1 ∧ -b^{171, 5}_0 ∧ p_855) -> ( b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ b^{171, 6}_0) c in CNF: c -b^{171, 5}_2 ∨ -b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ -p_855 ∨ b^{171, 6}_2 c -b^{171, 5}_2 ∨ -b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ -p_855 ∨ -b^{171, 6}_1 c -b^{171, 5}_2 ∨ -b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ -p_855 ∨ b^{171, 6}_0 c in DIMACS: -21362 -21363 21364 -855 21365 0 -21362 -21363 21364 -855 -21366 0 -21362 -21363 21364 -855 21367 0 c -1+1 --> 0 c ( b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ b^{171, 5}_0 ∧ p_855) -> (-b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ -b^{171, 6}_0) c in CNF: c -b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ -p_855 ∨ -b^{171, 6}_2 c -b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ -p_855 ∨ -b^{171, 6}_1 c -b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ -p_855 ∨ -b^{171, 6}_0 c in DIMACS: -21362 21363 -21364 -855 -21365 0 -21362 21363 -21364 -855 -21366 0 -21362 21363 -21364 -855 -21367 0 c 0+1 --> 1 c (-b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ -b^{171, 5}_0 ∧ p_855) -> (-b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ b^{171, 6}_0) c in CNF: c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ -p_855 ∨ -b^{171, 6}_2 c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ -p_855 ∨ -b^{171, 6}_1 c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ -p_855 ∨ b^{171, 6}_0 c in DIMACS: 21362 21363 21364 -855 -21365 0 21362 21363 21364 -855 -21366 0 21362 21363 21364 -855 21367 0 c 1+1 --> 2 c (-b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ b^{171, 5}_0 ∧ p_855) -> (-b^{171, 6}_2 ∧ b^{171, 6}_1 ∧ -b^{171, 6}_0) c in CNF: c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ -p_855 ∨ -b^{171, 6}_2 c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ -p_855 ∨ b^{171, 6}_1 c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ -p_855 ∨ -b^{171, 6}_0 c in DIMACS: 21362 21363 -21364 -855 -21365 0 21362 21363 -21364 -855 21366 0 21362 21363 -21364 -855 -21367 0 c 2+1 --> break c (-b^{171, 5}_2 ∧ b^{171, 5}_1 ∧ -b^{171, 5}_0 ∧ p_855) -> break c in CNF: c b^{171, 5}_2 ∨ -b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ -p_855 ∨ break c in DIMACS: 21362 -21363 21364 -855 1162 0 c 2-1 --> 1 c (-b^{171, 5}_2 ∧ b^{171, 5}_1 ∧ -b^{171, 5}_0 ∧ -p_855) -> (-b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ b^{171, 6}_0) c in CNF: c b^{171, 5}_2 ∨ -b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ p_855 ∨ -b^{171, 6}_2 c b^{171, 5}_2 ∨ -b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ p_855 ∨ -b^{171, 6}_1 c b^{171, 5}_2 ∨ -b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ p_855 ∨ b^{171, 6}_0 c in DIMACS: 21362 -21363 21364 855 -21365 0 21362 -21363 21364 855 -21366 0 21362 -21363 21364 855 21367 0 c 1-1 --> 0 c (-b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ b^{171, 5}_0 ∧ -p_855) -> (-b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ -b^{171, 6}_0) c in CNF: c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ p_855 ∨ -b^{171, 6}_2 c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ p_855 ∨ -b^{171, 6}_1 c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ p_855 ∨ -b^{171, 6}_0 c in DIMACS: 21362 21363 -21364 855 -21365 0 21362 21363 -21364 855 -21366 0 21362 21363 -21364 855 -21367 0 c 0-1 --> -1 c (-b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ -b^{171, 5}_0 ∧ -p_855) -> ( b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ b^{171, 6}_0) c in CNF: c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ p_855 ∨ b^{171, 6}_2 c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ p_855 ∨ -b^{171, 6}_1 c b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ p_855 ∨ b^{171, 6}_0 c in DIMACS: 21362 21363 21364 855 21365 0 21362 21363 21364 855 -21366 0 21362 21363 21364 855 21367 0 c -1-1 --> -2 c ( b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ b^{171, 5}_0 ∧ -p_855) -> ( b^{171, 6}_2 ∧ b^{171, 6}_1 ∧ -b^{171, 6}_0) c in CNF: c -b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ p_855 ∨ b^{171, 6}_2 c -b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ p_855 ∨ b^{171, 6}_1 c -b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ p_855 ∨ -b^{171, 6}_0 c in DIMACS: -21362 21363 -21364 855 21365 0 -21362 21363 -21364 855 21366 0 -21362 21363 -21364 855 -21367 0 c -2-1 --> break c ( b^{171, 5}_2 ∧ b^{171, 5}_1 ∧ -b^{171, 5}_0 ∧ -p_855) -> break c in CNF: c -b^{171, 5}_2 ∨ -b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ p_855 ∨ break c in DIMACS: -21362 -21363 21364 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{171, 5}_2 ∧ -b^{171, 5}_1 ∧ -b^{171, 5}_0 ∧ true) c in CNF: c -b^{171, 5}_2 ∨ b^{171, 5}_1 ∨ b^{171, 5}_0 ∨ false c in DIMACS: -21362 21363 21364 0 c 3 does not represent an automaton state. c -(-b^{171, 5}_2 ∧ b^{171, 5}_1 ∧ b^{171, 5}_0 ∧ true) c in CNF: c b^{171, 5}_2 ∨ -b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ false c in DIMACS: 21362 -21363 -21364 0 c -3 does not represent an automaton state. c -( b^{171, 5}_2 ∧ b^{171, 5}_1 ∧ b^{171, 5}_0 ∧ true) c in CNF: c -b^{171, 5}_2 ∨ -b^{171, 5}_1 ∨ -b^{171, 5}_0 ∨ false c in DIMACS: -21362 -21363 -21364 0 c i = 6 c -2+1 --> -1 c ( b^{171, 6}_2 ∧ b^{171, 6}_1 ∧ -b^{171, 6}_0 ∧ p_1026) -> ( b^{171, 7}_2 ∧ -b^{171, 7}_1 ∧ b^{171, 7}_0) c in CNF: c -b^{171, 6}_2 ∨ -b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ -p_1026 ∨ b^{171, 7}_2 c -b^{171, 6}_2 ∨ -b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ -p_1026 ∨ -b^{171, 7}_1 c -b^{171, 6}_2 ∨ -b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ -p_1026 ∨ b^{171, 7}_0 c in DIMACS: -21365 -21366 21367 -1026 21368 0 -21365 -21366 21367 -1026 -21369 0 -21365 -21366 21367 -1026 21370 0 c -1+1 --> 0 c ( b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ b^{171, 6}_0 ∧ p_1026) -> (-b^{171, 7}_2 ∧ -b^{171, 7}_1 ∧ -b^{171, 7}_0) c in CNF: c -b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ -p_1026 ∨ -b^{171, 7}_2 c -b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ -p_1026 ∨ -b^{171, 7}_1 c -b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ -p_1026 ∨ -b^{171, 7}_0 c in DIMACS: -21365 21366 -21367 -1026 -21368 0 -21365 21366 -21367 -1026 -21369 0 -21365 21366 -21367 -1026 -21370 0 c 0+1 --> 1 c (-b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ -b^{171, 6}_0 ∧ p_1026) -> (-b^{171, 7}_2 ∧ -b^{171, 7}_1 ∧ b^{171, 7}_0) c in CNF: c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ -p_1026 ∨ -b^{171, 7}_2 c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ -p_1026 ∨ -b^{171, 7}_1 c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ -p_1026 ∨ b^{171, 7}_0 c in DIMACS: 21365 21366 21367 -1026 -21368 0 21365 21366 21367 -1026 -21369 0 21365 21366 21367 -1026 21370 0 c 1+1 --> 2 c (-b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ b^{171, 6}_0 ∧ p_1026) -> (-b^{171, 7}_2 ∧ b^{171, 7}_1 ∧ -b^{171, 7}_0) c in CNF: c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ -p_1026 ∨ -b^{171, 7}_2 c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ -p_1026 ∨ b^{171, 7}_1 c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ -p_1026 ∨ -b^{171, 7}_0 c in DIMACS: 21365 21366 -21367 -1026 -21368 0 21365 21366 -21367 -1026 21369 0 21365 21366 -21367 -1026 -21370 0 c 2+1 --> break c (-b^{171, 6}_2 ∧ b^{171, 6}_1 ∧ -b^{171, 6}_0 ∧ p_1026) -> break c in CNF: c b^{171, 6}_2 ∨ -b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ -p_1026 ∨ break c in DIMACS: 21365 -21366 21367 -1026 1162 0 c 2-1 --> 1 c (-b^{171, 6}_2 ∧ b^{171, 6}_1 ∧ -b^{171, 6}_0 ∧ -p_1026) -> (-b^{171, 7}_2 ∧ -b^{171, 7}_1 ∧ b^{171, 7}_0) c in CNF: c b^{171, 6}_2 ∨ -b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ p_1026 ∨ -b^{171, 7}_2 c b^{171, 6}_2 ∨ -b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ p_1026 ∨ -b^{171, 7}_1 c b^{171, 6}_2 ∨ -b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ p_1026 ∨ b^{171, 7}_0 c in DIMACS: 21365 -21366 21367 1026 -21368 0 21365 -21366 21367 1026 -21369 0 21365 -21366 21367 1026 21370 0 c 1-1 --> 0 c (-b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ b^{171, 6}_0 ∧ -p_1026) -> (-b^{171, 7}_2 ∧ -b^{171, 7}_1 ∧ -b^{171, 7}_0) c in CNF: c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ p_1026 ∨ -b^{171, 7}_2 c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ p_1026 ∨ -b^{171, 7}_1 c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ p_1026 ∨ -b^{171, 7}_0 c in DIMACS: 21365 21366 -21367 1026 -21368 0 21365 21366 -21367 1026 -21369 0 21365 21366 -21367 1026 -21370 0 c 0-1 --> -1 c (-b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ -b^{171, 6}_0 ∧ -p_1026) -> ( b^{171, 7}_2 ∧ -b^{171, 7}_1 ∧ b^{171, 7}_0) c in CNF: c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ p_1026 ∨ b^{171, 7}_2 c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ p_1026 ∨ -b^{171, 7}_1 c b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ p_1026 ∨ b^{171, 7}_0 c in DIMACS: 21365 21366 21367 1026 21368 0 21365 21366 21367 1026 -21369 0 21365 21366 21367 1026 21370 0 c -1-1 --> -2 c ( b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ b^{171, 6}_0 ∧ -p_1026) -> ( b^{171, 7}_2 ∧ b^{171, 7}_1 ∧ -b^{171, 7}_0) c in CNF: c -b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ p_1026 ∨ b^{171, 7}_2 c -b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ p_1026 ∨ b^{171, 7}_1 c -b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ p_1026 ∨ -b^{171, 7}_0 c in DIMACS: -21365 21366 -21367 1026 21368 0 -21365 21366 -21367 1026 21369 0 -21365 21366 -21367 1026 -21370 0 c -2-1 --> break c ( b^{171, 6}_2 ∧ b^{171, 6}_1 ∧ -b^{171, 6}_0 ∧ -p_1026) -> break c in CNF: c -b^{171, 6}_2 ∨ -b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ p_1026 ∨ break c in DIMACS: -21365 -21366 21367 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{171, 6}_2 ∧ -b^{171, 6}_1 ∧ -b^{171, 6}_0 ∧ true) c in CNF: c -b^{171, 6}_2 ∨ b^{171, 6}_1 ∨ b^{171, 6}_0 ∨ false c in DIMACS: -21365 21366 21367 0 c 3 does not represent an automaton state. c -(-b^{171, 6}_2 ∧ b^{171, 6}_1 ∧ b^{171, 6}_0 ∧ true) c in CNF: c b^{171, 6}_2 ∨ -b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ false c in DIMACS: 21365 -21366 -21367 0 c -3 does not represent an automaton state. c -( b^{171, 6}_2 ∧ b^{171, 6}_1 ∧ b^{171, 6}_0 ∧ true) c in CNF: c -b^{171, 6}_2 ∨ -b^{171, 6}_1 ∨ -b^{171, 6}_0 ∨ false c in DIMACS: -21365 -21366 -21367 0 c INIT for k = 172 c -b^{172, 1}_2 c -b^{172, 1}_1 c -b^{172, 1}_0 c in DIMACS: -21371 0 -21372 0 -21373 0 c Transitions for k = 172 c i = 1 c -2+1 --> -1 c ( b^{172, 1}_2 ∧ b^{172, 1}_1 ∧ -b^{172, 1}_0 ∧ p_172) -> ( b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ b^{172, 2}_0) c in CNF: c -b^{172, 1}_2 ∨ -b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ -p_172 ∨ b^{172, 2}_2 c -b^{172, 1}_2 ∨ -b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ -p_172 ∨ -b^{172, 2}_1 c -b^{172, 1}_2 ∨ -b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ -p_172 ∨ b^{172, 2}_0 c in DIMACS: -21371 -21372 21373 -172 21374 0 -21371 -21372 21373 -172 -21375 0 -21371 -21372 21373 -172 21376 0 c -1+1 --> 0 c ( b^{172, 1}_2 ∧ -b^{172, 1}_1 ∧ b^{172, 1}_0 ∧ p_172) -> (-b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ -b^{172, 2}_0) c in CNF: c -b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ -p_172 ∨ -b^{172, 2}_2 c -b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ -p_172 ∨ -b^{172, 2}_1 c -b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ -p_172 ∨ -b^{172, 2}_0 c in DIMACS: -21371 21372 -21373 -172 -21374 0 -21371 21372 -21373 -172 -21375 0 -21371 21372 -21373 -172 -21376 0 c 0+1 --> 1 c (-b^{172, 1}_2 ∧ -b^{172, 1}_1 ∧ -b^{172, 1}_0 ∧ p_172) -> (-b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ b^{172, 2}_0) c in CNF: c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ -p_172 ∨ -b^{172, 2}_2 c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ -p_172 ∨ -b^{172, 2}_1 c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ -p_172 ∨ b^{172, 2}_0 c in DIMACS: 21371 21372 21373 -172 -21374 0 21371 21372 21373 -172 -21375 0 21371 21372 21373 -172 21376 0 c 1+1 --> 2 c (-b^{172, 1}_2 ∧ -b^{172, 1}_1 ∧ b^{172, 1}_0 ∧ p_172) -> (-b^{172, 2}_2 ∧ b^{172, 2}_1 ∧ -b^{172, 2}_0) c in CNF: c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ -p_172 ∨ -b^{172, 2}_2 c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ -p_172 ∨ b^{172, 2}_1 c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ -p_172 ∨ -b^{172, 2}_0 c in DIMACS: 21371 21372 -21373 -172 -21374 0 21371 21372 -21373 -172 21375 0 21371 21372 -21373 -172 -21376 0 c 2+1 --> break c (-b^{172, 1}_2 ∧ b^{172, 1}_1 ∧ -b^{172, 1}_0 ∧ p_172) -> break c in CNF: c b^{172, 1}_2 ∨ -b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ -p_172 ∨ break c in DIMACS: 21371 -21372 21373 -172 1162 0 c 2-1 --> 1 c (-b^{172, 1}_2 ∧ b^{172, 1}_1 ∧ -b^{172, 1}_0 ∧ -p_172) -> (-b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ b^{172, 2}_0) c in CNF: c b^{172, 1}_2 ∨ -b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ p_172 ∨ -b^{172, 2}_2 c b^{172, 1}_2 ∨ -b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ p_172 ∨ -b^{172, 2}_1 c b^{172, 1}_2 ∨ -b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ p_172 ∨ b^{172, 2}_0 c in DIMACS: 21371 -21372 21373 172 -21374 0 21371 -21372 21373 172 -21375 0 21371 -21372 21373 172 21376 0 c 1-1 --> 0 c (-b^{172, 1}_2 ∧ -b^{172, 1}_1 ∧ b^{172, 1}_0 ∧ -p_172) -> (-b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ -b^{172, 2}_0) c in CNF: c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ p_172 ∨ -b^{172, 2}_2 c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ p_172 ∨ -b^{172, 2}_1 c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ p_172 ∨ -b^{172, 2}_0 c in DIMACS: 21371 21372 -21373 172 -21374 0 21371 21372 -21373 172 -21375 0 21371 21372 -21373 172 -21376 0 c 0-1 --> -1 c (-b^{172, 1}_2 ∧ -b^{172, 1}_1 ∧ -b^{172, 1}_0 ∧ -p_172) -> ( b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ b^{172, 2}_0) c in CNF: c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ p_172 ∨ b^{172, 2}_2 c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ p_172 ∨ -b^{172, 2}_1 c b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ p_172 ∨ b^{172, 2}_0 c in DIMACS: 21371 21372 21373 172 21374 0 21371 21372 21373 172 -21375 0 21371 21372 21373 172 21376 0 c -1-1 --> -2 c ( b^{172, 1}_2 ∧ -b^{172, 1}_1 ∧ b^{172, 1}_0 ∧ -p_172) -> ( b^{172, 2}_2 ∧ b^{172, 2}_1 ∧ -b^{172, 2}_0) c in CNF: c -b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ p_172 ∨ b^{172, 2}_2 c -b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ p_172 ∨ b^{172, 2}_1 c -b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ p_172 ∨ -b^{172, 2}_0 c in DIMACS: -21371 21372 -21373 172 21374 0 -21371 21372 -21373 172 21375 0 -21371 21372 -21373 172 -21376 0 c -2-1 --> break c ( b^{172, 1}_2 ∧ b^{172, 1}_1 ∧ -b^{172, 1}_0 ∧ -p_172) -> break c in CNF: c -b^{172, 1}_2 ∨ -b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ p_172 ∨ break c in DIMACS: -21371 -21372 21373 172 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{172, 1}_2 ∧ -b^{172, 1}_1 ∧ -b^{172, 1}_0 ∧ true) c in CNF: c -b^{172, 1}_2 ∨ b^{172, 1}_1 ∨ b^{172, 1}_0 ∨ false c in DIMACS: -21371 21372 21373 0 c 3 does not represent an automaton state. c -(-b^{172, 1}_2 ∧ b^{172, 1}_1 ∧ b^{172, 1}_0 ∧ true) c in CNF: c b^{172, 1}_2 ∨ -b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ false c in DIMACS: 21371 -21372 -21373 0 c -3 does not represent an automaton state. c -( b^{172, 1}_2 ∧ b^{172, 1}_1 ∧ b^{172, 1}_0 ∧ true) c in CNF: c -b^{172, 1}_2 ∨ -b^{172, 1}_1 ∨ -b^{172, 1}_0 ∨ false c in DIMACS: -21371 -21372 -21373 0 c i = 2 c -2+1 --> -1 c ( b^{172, 2}_2 ∧ b^{172, 2}_1 ∧ -b^{172, 2}_0 ∧ p_344) -> ( b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ b^{172, 3}_0) c in CNF: c -b^{172, 2}_2 ∨ -b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ -p_344 ∨ b^{172, 3}_2 c -b^{172, 2}_2 ∨ -b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ -p_344 ∨ -b^{172, 3}_1 c -b^{172, 2}_2 ∨ -b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ -p_344 ∨ b^{172, 3}_0 c in DIMACS: -21374 -21375 21376 -344 21377 0 -21374 -21375 21376 -344 -21378 0 -21374 -21375 21376 -344 21379 0 c -1+1 --> 0 c ( b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ b^{172, 2}_0 ∧ p_344) -> (-b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ -b^{172, 3}_0) c in CNF: c -b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ -p_344 ∨ -b^{172, 3}_2 c -b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ -p_344 ∨ -b^{172, 3}_1 c -b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ -p_344 ∨ -b^{172, 3}_0 c in DIMACS: -21374 21375 -21376 -344 -21377 0 -21374 21375 -21376 -344 -21378 0 -21374 21375 -21376 -344 -21379 0 c 0+1 --> 1 c (-b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ -b^{172, 2}_0 ∧ p_344) -> (-b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ b^{172, 3}_0) c in CNF: c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ -p_344 ∨ -b^{172, 3}_2 c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ -p_344 ∨ -b^{172, 3}_1 c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ -p_344 ∨ b^{172, 3}_0 c in DIMACS: 21374 21375 21376 -344 -21377 0 21374 21375 21376 -344 -21378 0 21374 21375 21376 -344 21379 0 c 1+1 --> 2 c (-b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ b^{172, 2}_0 ∧ p_344) -> (-b^{172, 3}_2 ∧ b^{172, 3}_1 ∧ -b^{172, 3}_0) c in CNF: c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ -p_344 ∨ -b^{172, 3}_2 c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ -p_344 ∨ b^{172, 3}_1 c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ -p_344 ∨ -b^{172, 3}_0 c in DIMACS: 21374 21375 -21376 -344 -21377 0 21374 21375 -21376 -344 21378 0 21374 21375 -21376 -344 -21379 0 c 2+1 --> break c (-b^{172, 2}_2 ∧ b^{172, 2}_1 ∧ -b^{172, 2}_0 ∧ p_344) -> break c in CNF: c b^{172, 2}_2 ∨ -b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ -p_344 ∨ break c in DIMACS: 21374 -21375 21376 -344 1162 0 c 2-1 --> 1 c (-b^{172, 2}_2 ∧ b^{172, 2}_1 ∧ -b^{172, 2}_0 ∧ -p_344) -> (-b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ b^{172, 3}_0) c in CNF: c b^{172, 2}_2 ∨ -b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ p_344 ∨ -b^{172, 3}_2 c b^{172, 2}_2 ∨ -b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ p_344 ∨ -b^{172, 3}_1 c b^{172, 2}_2 ∨ -b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ p_344 ∨ b^{172, 3}_0 c in DIMACS: 21374 -21375 21376 344 -21377 0 21374 -21375 21376 344 -21378 0 21374 -21375 21376 344 21379 0 c 1-1 --> 0 c (-b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ b^{172, 2}_0 ∧ -p_344) -> (-b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ -b^{172, 3}_0) c in CNF: c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ p_344 ∨ -b^{172, 3}_2 c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ p_344 ∨ -b^{172, 3}_1 c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ p_344 ∨ -b^{172, 3}_0 c in DIMACS: 21374 21375 -21376 344 -21377 0 21374 21375 -21376 344 -21378 0 21374 21375 -21376 344 -21379 0 c 0-1 --> -1 c (-b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ -b^{172, 2}_0 ∧ -p_344) -> ( b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ b^{172, 3}_0) c in CNF: c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ p_344 ∨ b^{172, 3}_2 c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ p_344 ∨ -b^{172, 3}_1 c b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ p_344 ∨ b^{172, 3}_0 c in DIMACS: 21374 21375 21376 344 21377 0 21374 21375 21376 344 -21378 0 21374 21375 21376 344 21379 0 c -1-1 --> -2 c ( b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ b^{172, 2}_0 ∧ -p_344) -> ( b^{172, 3}_2 ∧ b^{172, 3}_1 ∧ -b^{172, 3}_0) c in CNF: c -b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ p_344 ∨ b^{172, 3}_2 c -b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ p_344 ∨ b^{172, 3}_1 c -b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ p_344 ∨ -b^{172, 3}_0 c in DIMACS: -21374 21375 -21376 344 21377 0 -21374 21375 -21376 344 21378 0 -21374 21375 -21376 344 -21379 0 c -2-1 --> break c ( b^{172, 2}_2 ∧ b^{172, 2}_1 ∧ -b^{172, 2}_0 ∧ -p_344) -> break c in CNF: c -b^{172, 2}_2 ∨ -b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ p_344 ∨ break c in DIMACS: -21374 -21375 21376 344 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{172, 2}_2 ∧ -b^{172, 2}_1 ∧ -b^{172, 2}_0 ∧ true) c in CNF: c -b^{172, 2}_2 ∨ b^{172, 2}_1 ∨ b^{172, 2}_0 ∨ false c in DIMACS: -21374 21375 21376 0 c 3 does not represent an automaton state. c -(-b^{172, 2}_2 ∧ b^{172, 2}_1 ∧ b^{172, 2}_0 ∧ true) c in CNF: c b^{172, 2}_2 ∨ -b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ false c in DIMACS: 21374 -21375 -21376 0 c -3 does not represent an automaton state. c -( b^{172, 2}_2 ∧ b^{172, 2}_1 ∧ b^{172, 2}_0 ∧ true) c in CNF: c -b^{172, 2}_2 ∨ -b^{172, 2}_1 ∨ -b^{172, 2}_0 ∨ false c in DIMACS: -21374 -21375 -21376 0 c i = 3 c -2+1 --> -1 c ( b^{172, 3}_2 ∧ b^{172, 3}_1 ∧ -b^{172, 3}_0 ∧ p_516) -> ( b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ b^{172, 4}_0) c in CNF: c -b^{172, 3}_2 ∨ -b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ -p_516 ∨ b^{172, 4}_2 c -b^{172, 3}_2 ∨ -b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ -p_516 ∨ -b^{172, 4}_1 c -b^{172, 3}_2 ∨ -b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ -p_516 ∨ b^{172, 4}_0 c in DIMACS: -21377 -21378 21379 -516 21380 0 -21377 -21378 21379 -516 -21381 0 -21377 -21378 21379 -516 21382 0 c -1+1 --> 0 c ( b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ b^{172, 3}_0 ∧ p_516) -> (-b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ -b^{172, 4}_0) c in CNF: c -b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ -p_516 ∨ -b^{172, 4}_2 c -b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ -p_516 ∨ -b^{172, 4}_1 c -b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ -p_516 ∨ -b^{172, 4}_0 c in DIMACS: -21377 21378 -21379 -516 -21380 0 -21377 21378 -21379 -516 -21381 0 -21377 21378 -21379 -516 -21382 0 c 0+1 --> 1 c (-b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ -b^{172, 3}_0 ∧ p_516) -> (-b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ b^{172, 4}_0) c in CNF: c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ -p_516 ∨ -b^{172, 4}_2 c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ -p_516 ∨ -b^{172, 4}_1 c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ -p_516 ∨ b^{172, 4}_0 c in DIMACS: 21377 21378 21379 -516 -21380 0 21377 21378 21379 -516 -21381 0 21377 21378 21379 -516 21382 0 c 1+1 --> 2 c (-b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ b^{172, 3}_0 ∧ p_516) -> (-b^{172, 4}_2 ∧ b^{172, 4}_1 ∧ -b^{172, 4}_0) c in CNF: c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ -p_516 ∨ -b^{172, 4}_2 c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ -p_516 ∨ b^{172, 4}_1 c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ -p_516 ∨ -b^{172, 4}_0 c in DIMACS: 21377 21378 -21379 -516 -21380 0 21377 21378 -21379 -516 21381 0 21377 21378 -21379 -516 -21382 0 c 2+1 --> break c (-b^{172, 3}_2 ∧ b^{172, 3}_1 ∧ -b^{172, 3}_0 ∧ p_516) -> break c in CNF: c b^{172, 3}_2 ∨ -b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ -p_516 ∨ break c in DIMACS: 21377 -21378 21379 -516 1162 0 c 2-1 --> 1 c (-b^{172, 3}_2 ∧ b^{172, 3}_1 ∧ -b^{172, 3}_0 ∧ -p_516) -> (-b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ b^{172, 4}_0) c in CNF: c b^{172, 3}_2 ∨ -b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ p_516 ∨ -b^{172, 4}_2 c b^{172, 3}_2 ∨ -b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ p_516 ∨ -b^{172, 4}_1 c b^{172, 3}_2 ∨ -b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ p_516 ∨ b^{172, 4}_0 c in DIMACS: 21377 -21378 21379 516 -21380 0 21377 -21378 21379 516 -21381 0 21377 -21378 21379 516 21382 0 c 1-1 --> 0 c (-b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ b^{172, 3}_0 ∧ -p_516) -> (-b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ -b^{172, 4}_0) c in CNF: c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ p_516 ∨ -b^{172, 4}_2 c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ p_516 ∨ -b^{172, 4}_1 c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ p_516 ∨ -b^{172, 4}_0 c in DIMACS: 21377 21378 -21379 516 -21380 0 21377 21378 -21379 516 -21381 0 21377 21378 -21379 516 -21382 0 c 0-1 --> -1 c (-b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ -b^{172, 3}_0 ∧ -p_516) -> ( b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ b^{172, 4}_0) c in CNF: c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ p_516 ∨ b^{172, 4}_2 c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ p_516 ∨ -b^{172, 4}_1 c b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ p_516 ∨ b^{172, 4}_0 c in DIMACS: 21377 21378 21379 516 21380 0 21377 21378 21379 516 -21381 0 21377 21378 21379 516 21382 0 c -1-1 --> -2 c ( b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ b^{172, 3}_0 ∧ -p_516) -> ( b^{172, 4}_2 ∧ b^{172, 4}_1 ∧ -b^{172, 4}_0) c in CNF: c -b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ p_516 ∨ b^{172, 4}_2 c -b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ p_516 ∨ b^{172, 4}_1 c -b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ p_516 ∨ -b^{172, 4}_0 c in DIMACS: -21377 21378 -21379 516 21380 0 -21377 21378 -21379 516 21381 0 -21377 21378 -21379 516 -21382 0 c -2-1 --> break c ( b^{172, 3}_2 ∧ b^{172, 3}_1 ∧ -b^{172, 3}_0 ∧ -p_516) -> break c in CNF: c -b^{172, 3}_2 ∨ -b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ p_516 ∨ break c in DIMACS: -21377 -21378 21379 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{172, 3}_2 ∧ -b^{172, 3}_1 ∧ -b^{172, 3}_0 ∧ true) c in CNF: c -b^{172, 3}_2 ∨ b^{172, 3}_1 ∨ b^{172, 3}_0 ∨ false c in DIMACS: -21377 21378 21379 0 c 3 does not represent an automaton state. c -(-b^{172, 3}_2 ∧ b^{172, 3}_1 ∧ b^{172, 3}_0 ∧ true) c in CNF: c b^{172, 3}_2 ∨ -b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ false c in DIMACS: 21377 -21378 -21379 0 c -3 does not represent an automaton state. c -( b^{172, 3}_2 ∧ b^{172, 3}_1 ∧ b^{172, 3}_0 ∧ true) c in CNF: c -b^{172, 3}_2 ∨ -b^{172, 3}_1 ∨ -b^{172, 3}_0 ∨ false c in DIMACS: -21377 -21378 -21379 0 c i = 4 c -2+1 --> -1 c ( b^{172, 4}_2 ∧ b^{172, 4}_1 ∧ -b^{172, 4}_0 ∧ p_688) -> ( b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ b^{172, 5}_0) c in CNF: c -b^{172, 4}_2 ∨ -b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ -p_688 ∨ b^{172, 5}_2 c -b^{172, 4}_2 ∨ -b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ -p_688 ∨ -b^{172, 5}_1 c -b^{172, 4}_2 ∨ -b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ -p_688 ∨ b^{172, 5}_0 c in DIMACS: -21380 -21381 21382 -688 21383 0 -21380 -21381 21382 -688 -21384 0 -21380 -21381 21382 -688 21385 0 c -1+1 --> 0 c ( b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ b^{172, 4}_0 ∧ p_688) -> (-b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ -b^{172, 5}_0) c in CNF: c -b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ -p_688 ∨ -b^{172, 5}_2 c -b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ -p_688 ∨ -b^{172, 5}_1 c -b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ -p_688 ∨ -b^{172, 5}_0 c in DIMACS: -21380 21381 -21382 -688 -21383 0 -21380 21381 -21382 -688 -21384 0 -21380 21381 -21382 -688 -21385 0 c 0+1 --> 1 c (-b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ -b^{172, 4}_0 ∧ p_688) -> (-b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ b^{172, 5}_0) c in CNF: c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ -p_688 ∨ -b^{172, 5}_2 c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ -p_688 ∨ -b^{172, 5}_1 c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ -p_688 ∨ b^{172, 5}_0 c in DIMACS: 21380 21381 21382 -688 -21383 0 21380 21381 21382 -688 -21384 0 21380 21381 21382 -688 21385 0 c 1+1 --> 2 c (-b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ b^{172, 4}_0 ∧ p_688) -> (-b^{172, 5}_2 ∧ b^{172, 5}_1 ∧ -b^{172, 5}_0) c in CNF: c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ -p_688 ∨ -b^{172, 5}_2 c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ -p_688 ∨ b^{172, 5}_1 c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ -p_688 ∨ -b^{172, 5}_0 c in DIMACS: 21380 21381 -21382 -688 -21383 0 21380 21381 -21382 -688 21384 0 21380 21381 -21382 -688 -21385 0 c 2+1 --> break c (-b^{172, 4}_2 ∧ b^{172, 4}_1 ∧ -b^{172, 4}_0 ∧ p_688) -> break c in CNF: c b^{172, 4}_2 ∨ -b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ -p_688 ∨ break c in DIMACS: 21380 -21381 21382 -688 1162 0 c 2-1 --> 1 c (-b^{172, 4}_2 ∧ b^{172, 4}_1 ∧ -b^{172, 4}_0 ∧ -p_688) -> (-b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ b^{172, 5}_0) c in CNF: c b^{172, 4}_2 ∨ -b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ p_688 ∨ -b^{172, 5}_2 c b^{172, 4}_2 ∨ -b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ p_688 ∨ -b^{172, 5}_1 c b^{172, 4}_2 ∨ -b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ p_688 ∨ b^{172, 5}_0 c in DIMACS: 21380 -21381 21382 688 -21383 0 21380 -21381 21382 688 -21384 0 21380 -21381 21382 688 21385 0 c 1-1 --> 0 c (-b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ b^{172, 4}_0 ∧ -p_688) -> (-b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ -b^{172, 5}_0) c in CNF: c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ p_688 ∨ -b^{172, 5}_2 c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ p_688 ∨ -b^{172, 5}_1 c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ p_688 ∨ -b^{172, 5}_0 c in DIMACS: 21380 21381 -21382 688 -21383 0 21380 21381 -21382 688 -21384 0 21380 21381 -21382 688 -21385 0 c 0-1 --> -1 c (-b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ -b^{172, 4}_0 ∧ -p_688) -> ( b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ b^{172, 5}_0) c in CNF: c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ p_688 ∨ b^{172, 5}_2 c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ p_688 ∨ -b^{172, 5}_1 c b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ p_688 ∨ b^{172, 5}_0 c in DIMACS: 21380 21381 21382 688 21383 0 21380 21381 21382 688 -21384 0 21380 21381 21382 688 21385 0 c -1-1 --> -2 c ( b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ b^{172, 4}_0 ∧ -p_688) -> ( b^{172, 5}_2 ∧ b^{172, 5}_1 ∧ -b^{172, 5}_0) c in CNF: c -b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ p_688 ∨ b^{172, 5}_2 c -b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ p_688 ∨ b^{172, 5}_1 c -b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ p_688 ∨ -b^{172, 5}_0 c in DIMACS: -21380 21381 -21382 688 21383 0 -21380 21381 -21382 688 21384 0 -21380 21381 -21382 688 -21385 0 c -2-1 --> break c ( b^{172, 4}_2 ∧ b^{172, 4}_1 ∧ -b^{172, 4}_0 ∧ -p_688) -> break c in CNF: c -b^{172, 4}_2 ∨ -b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ p_688 ∨ break c in DIMACS: -21380 -21381 21382 688 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{172, 4}_2 ∧ -b^{172, 4}_1 ∧ -b^{172, 4}_0 ∧ true) c in CNF: c -b^{172, 4}_2 ∨ b^{172, 4}_1 ∨ b^{172, 4}_0 ∨ false c in DIMACS: -21380 21381 21382 0 c 3 does not represent an automaton state. c -(-b^{172, 4}_2 ∧ b^{172, 4}_1 ∧ b^{172, 4}_0 ∧ true) c in CNF: c b^{172, 4}_2 ∨ -b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ false c in DIMACS: 21380 -21381 -21382 0 c -3 does not represent an automaton state. c -( b^{172, 4}_2 ∧ b^{172, 4}_1 ∧ b^{172, 4}_0 ∧ true) c in CNF: c -b^{172, 4}_2 ∨ -b^{172, 4}_1 ∨ -b^{172, 4}_0 ∨ false c in DIMACS: -21380 -21381 -21382 0 c i = 5 c -2+1 --> -1 c ( b^{172, 5}_2 ∧ b^{172, 5}_1 ∧ -b^{172, 5}_0 ∧ p_860) -> ( b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ b^{172, 6}_0) c in CNF: c -b^{172, 5}_2 ∨ -b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ -p_860 ∨ b^{172, 6}_2 c -b^{172, 5}_2 ∨ -b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ -p_860 ∨ -b^{172, 6}_1 c -b^{172, 5}_2 ∨ -b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ -p_860 ∨ b^{172, 6}_0 c in DIMACS: -21383 -21384 21385 -860 21386 0 -21383 -21384 21385 -860 -21387 0 -21383 -21384 21385 -860 21388 0 c -1+1 --> 0 c ( b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ b^{172, 5}_0 ∧ p_860) -> (-b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ -b^{172, 6}_0) c in CNF: c -b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ -p_860 ∨ -b^{172, 6}_2 c -b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ -p_860 ∨ -b^{172, 6}_1 c -b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ -p_860 ∨ -b^{172, 6}_0 c in DIMACS: -21383 21384 -21385 -860 -21386 0 -21383 21384 -21385 -860 -21387 0 -21383 21384 -21385 -860 -21388 0 c 0+1 --> 1 c (-b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ -b^{172, 5}_0 ∧ p_860) -> (-b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ b^{172, 6}_0) c in CNF: c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ -p_860 ∨ -b^{172, 6}_2 c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ -p_860 ∨ -b^{172, 6}_1 c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ -p_860 ∨ b^{172, 6}_0 c in DIMACS: 21383 21384 21385 -860 -21386 0 21383 21384 21385 -860 -21387 0 21383 21384 21385 -860 21388 0 c 1+1 --> 2 c (-b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ b^{172, 5}_0 ∧ p_860) -> (-b^{172, 6}_2 ∧ b^{172, 6}_1 ∧ -b^{172, 6}_0) c in CNF: c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ -p_860 ∨ -b^{172, 6}_2 c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ -p_860 ∨ b^{172, 6}_1 c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ -p_860 ∨ -b^{172, 6}_0 c in DIMACS: 21383 21384 -21385 -860 -21386 0 21383 21384 -21385 -860 21387 0 21383 21384 -21385 -860 -21388 0 c 2+1 --> break c (-b^{172, 5}_2 ∧ b^{172, 5}_1 ∧ -b^{172, 5}_0 ∧ p_860) -> break c in CNF: c b^{172, 5}_2 ∨ -b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ -p_860 ∨ break c in DIMACS: 21383 -21384 21385 -860 1162 0 c 2-1 --> 1 c (-b^{172, 5}_2 ∧ b^{172, 5}_1 ∧ -b^{172, 5}_0 ∧ -p_860) -> (-b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ b^{172, 6}_0) c in CNF: c b^{172, 5}_2 ∨ -b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ p_860 ∨ -b^{172, 6}_2 c b^{172, 5}_2 ∨ -b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ p_860 ∨ -b^{172, 6}_1 c b^{172, 5}_2 ∨ -b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ p_860 ∨ b^{172, 6}_0 c in DIMACS: 21383 -21384 21385 860 -21386 0 21383 -21384 21385 860 -21387 0 21383 -21384 21385 860 21388 0 c 1-1 --> 0 c (-b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ b^{172, 5}_0 ∧ -p_860) -> (-b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ -b^{172, 6}_0) c in CNF: c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ p_860 ∨ -b^{172, 6}_2 c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ p_860 ∨ -b^{172, 6}_1 c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ p_860 ∨ -b^{172, 6}_0 c in DIMACS: 21383 21384 -21385 860 -21386 0 21383 21384 -21385 860 -21387 0 21383 21384 -21385 860 -21388 0 c 0-1 --> -1 c (-b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ -b^{172, 5}_0 ∧ -p_860) -> ( b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ b^{172, 6}_0) c in CNF: c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ p_860 ∨ b^{172, 6}_2 c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ p_860 ∨ -b^{172, 6}_1 c b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ p_860 ∨ b^{172, 6}_0 c in DIMACS: 21383 21384 21385 860 21386 0 21383 21384 21385 860 -21387 0 21383 21384 21385 860 21388 0 c -1-1 --> -2 c ( b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ b^{172, 5}_0 ∧ -p_860) -> ( b^{172, 6}_2 ∧ b^{172, 6}_1 ∧ -b^{172, 6}_0) c in CNF: c -b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ p_860 ∨ b^{172, 6}_2 c -b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ p_860 ∨ b^{172, 6}_1 c -b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ p_860 ∨ -b^{172, 6}_0 c in DIMACS: -21383 21384 -21385 860 21386 0 -21383 21384 -21385 860 21387 0 -21383 21384 -21385 860 -21388 0 c -2-1 --> break c ( b^{172, 5}_2 ∧ b^{172, 5}_1 ∧ -b^{172, 5}_0 ∧ -p_860) -> break c in CNF: c -b^{172, 5}_2 ∨ -b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ p_860 ∨ break c in DIMACS: -21383 -21384 21385 860 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{172, 5}_2 ∧ -b^{172, 5}_1 ∧ -b^{172, 5}_0 ∧ true) c in CNF: c -b^{172, 5}_2 ∨ b^{172, 5}_1 ∨ b^{172, 5}_0 ∨ false c in DIMACS: -21383 21384 21385 0 c 3 does not represent an automaton state. c -(-b^{172, 5}_2 ∧ b^{172, 5}_1 ∧ b^{172, 5}_0 ∧ true) c in CNF: c b^{172, 5}_2 ∨ -b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ false c in DIMACS: 21383 -21384 -21385 0 c -3 does not represent an automaton state. c -( b^{172, 5}_2 ∧ b^{172, 5}_1 ∧ b^{172, 5}_0 ∧ true) c in CNF: c -b^{172, 5}_2 ∨ -b^{172, 5}_1 ∨ -b^{172, 5}_0 ∨ false c in DIMACS: -21383 -21384 -21385 0 c i = 6 c -2+1 --> -1 c ( b^{172, 6}_2 ∧ b^{172, 6}_1 ∧ -b^{172, 6}_0 ∧ p_1032) -> ( b^{172, 7}_2 ∧ -b^{172, 7}_1 ∧ b^{172, 7}_0) c in CNF: c -b^{172, 6}_2 ∨ -b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ -p_1032 ∨ b^{172, 7}_2 c -b^{172, 6}_2 ∨ -b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ -p_1032 ∨ -b^{172, 7}_1 c -b^{172, 6}_2 ∨ -b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ -p_1032 ∨ b^{172, 7}_0 c in DIMACS: -21386 -21387 21388 -1032 21389 0 -21386 -21387 21388 -1032 -21390 0 -21386 -21387 21388 -1032 21391 0 c -1+1 --> 0 c ( b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ b^{172, 6}_0 ∧ p_1032) -> (-b^{172, 7}_2 ∧ -b^{172, 7}_1 ∧ -b^{172, 7}_0) c in CNF: c -b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ -p_1032 ∨ -b^{172, 7}_2 c -b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ -p_1032 ∨ -b^{172, 7}_1 c -b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ -p_1032 ∨ -b^{172, 7}_0 c in DIMACS: -21386 21387 -21388 -1032 -21389 0 -21386 21387 -21388 -1032 -21390 0 -21386 21387 -21388 -1032 -21391 0 c 0+1 --> 1 c (-b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ -b^{172, 6}_0 ∧ p_1032) -> (-b^{172, 7}_2 ∧ -b^{172, 7}_1 ∧ b^{172, 7}_0) c in CNF: c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ -p_1032 ∨ -b^{172, 7}_2 c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ -p_1032 ∨ -b^{172, 7}_1 c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ -p_1032 ∨ b^{172, 7}_0 c in DIMACS: 21386 21387 21388 -1032 -21389 0 21386 21387 21388 -1032 -21390 0 21386 21387 21388 -1032 21391 0 c 1+1 --> 2 c (-b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ b^{172, 6}_0 ∧ p_1032) -> (-b^{172, 7}_2 ∧ b^{172, 7}_1 ∧ -b^{172, 7}_0) c in CNF: c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ -p_1032 ∨ -b^{172, 7}_2 c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ -p_1032 ∨ b^{172, 7}_1 c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ -p_1032 ∨ -b^{172, 7}_0 c in DIMACS: 21386 21387 -21388 -1032 -21389 0 21386 21387 -21388 -1032 21390 0 21386 21387 -21388 -1032 -21391 0 c 2+1 --> break c (-b^{172, 6}_2 ∧ b^{172, 6}_1 ∧ -b^{172, 6}_0 ∧ p_1032) -> break c in CNF: c b^{172, 6}_2 ∨ -b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ -p_1032 ∨ break c in DIMACS: 21386 -21387 21388 -1032 1162 0 c 2-1 --> 1 c (-b^{172, 6}_2 ∧ b^{172, 6}_1 ∧ -b^{172, 6}_0 ∧ -p_1032) -> (-b^{172, 7}_2 ∧ -b^{172, 7}_1 ∧ b^{172, 7}_0) c in CNF: c b^{172, 6}_2 ∨ -b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ p_1032 ∨ -b^{172, 7}_2 c b^{172, 6}_2 ∨ -b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ p_1032 ∨ -b^{172, 7}_1 c b^{172, 6}_2 ∨ -b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ p_1032 ∨ b^{172, 7}_0 c in DIMACS: 21386 -21387 21388 1032 -21389 0 21386 -21387 21388 1032 -21390 0 21386 -21387 21388 1032 21391 0 c 1-1 --> 0 c (-b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ b^{172, 6}_0 ∧ -p_1032) -> (-b^{172, 7}_2 ∧ -b^{172, 7}_1 ∧ -b^{172, 7}_0) c in CNF: c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ p_1032 ∨ -b^{172, 7}_2 c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ p_1032 ∨ -b^{172, 7}_1 c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ p_1032 ∨ -b^{172, 7}_0 c in DIMACS: 21386 21387 -21388 1032 -21389 0 21386 21387 -21388 1032 -21390 0 21386 21387 -21388 1032 -21391 0 c 0-1 --> -1 c (-b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ -b^{172, 6}_0 ∧ -p_1032) -> ( b^{172, 7}_2 ∧ -b^{172, 7}_1 ∧ b^{172, 7}_0) c in CNF: c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ p_1032 ∨ b^{172, 7}_2 c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ p_1032 ∨ -b^{172, 7}_1 c b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ p_1032 ∨ b^{172, 7}_0 c in DIMACS: 21386 21387 21388 1032 21389 0 21386 21387 21388 1032 -21390 0 21386 21387 21388 1032 21391 0 c -1-1 --> -2 c ( b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ b^{172, 6}_0 ∧ -p_1032) -> ( b^{172, 7}_2 ∧ b^{172, 7}_1 ∧ -b^{172, 7}_0) c in CNF: c -b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ p_1032 ∨ b^{172, 7}_2 c -b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ p_1032 ∨ b^{172, 7}_1 c -b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ p_1032 ∨ -b^{172, 7}_0 c in DIMACS: -21386 21387 -21388 1032 21389 0 -21386 21387 -21388 1032 21390 0 -21386 21387 -21388 1032 -21391 0 c -2-1 --> break c ( b^{172, 6}_2 ∧ b^{172, 6}_1 ∧ -b^{172, 6}_0 ∧ -p_1032) -> break c in CNF: c -b^{172, 6}_2 ∨ -b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ p_1032 ∨ break c in DIMACS: -21386 -21387 21388 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{172, 6}_2 ∧ -b^{172, 6}_1 ∧ -b^{172, 6}_0 ∧ true) c in CNF: c -b^{172, 6}_2 ∨ b^{172, 6}_1 ∨ b^{172, 6}_0 ∨ false c in DIMACS: -21386 21387 21388 0 c 3 does not represent an automaton state. c -(-b^{172, 6}_2 ∧ b^{172, 6}_1 ∧ b^{172, 6}_0 ∧ true) c in CNF: c b^{172, 6}_2 ∨ -b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ false c in DIMACS: 21386 -21387 -21388 0 c -3 does not represent an automaton state. c -( b^{172, 6}_2 ∧ b^{172, 6}_1 ∧ b^{172, 6}_0 ∧ true) c in CNF: c -b^{172, 6}_2 ∨ -b^{172, 6}_1 ∨ -b^{172, 6}_0 ∨ false c in DIMACS: -21386 -21387 -21388 0 c INIT for k = 173 c -b^{173, 1}_2 c -b^{173, 1}_1 c -b^{173, 1}_0 c in DIMACS: -21392 0 -21393 0 -21394 0 c Transitions for k = 173 c i = 1 c -2+1 --> -1 c ( b^{173, 1}_2 ∧ b^{173, 1}_1 ∧ -b^{173, 1}_0 ∧ p_173) -> ( b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ b^{173, 2}_0) c in CNF: c -b^{173, 1}_2 ∨ -b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ -p_173 ∨ b^{173, 2}_2 c -b^{173, 1}_2 ∨ -b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ -p_173 ∨ -b^{173, 2}_1 c -b^{173, 1}_2 ∨ -b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ -p_173 ∨ b^{173, 2}_0 c in DIMACS: -21392 -21393 21394 -173 21395 0 -21392 -21393 21394 -173 -21396 0 -21392 -21393 21394 -173 21397 0 c -1+1 --> 0 c ( b^{173, 1}_2 ∧ -b^{173, 1}_1 ∧ b^{173, 1}_0 ∧ p_173) -> (-b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ -b^{173, 2}_0) c in CNF: c -b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ -p_173 ∨ -b^{173, 2}_2 c -b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ -p_173 ∨ -b^{173, 2}_1 c -b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ -p_173 ∨ -b^{173, 2}_0 c in DIMACS: -21392 21393 -21394 -173 -21395 0 -21392 21393 -21394 -173 -21396 0 -21392 21393 -21394 -173 -21397 0 c 0+1 --> 1 c (-b^{173, 1}_2 ∧ -b^{173, 1}_1 ∧ -b^{173, 1}_0 ∧ p_173) -> (-b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ b^{173, 2}_0) c in CNF: c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ -p_173 ∨ -b^{173, 2}_2 c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ -p_173 ∨ -b^{173, 2}_1 c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ -p_173 ∨ b^{173, 2}_0 c in DIMACS: 21392 21393 21394 -173 -21395 0 21392 21393 21394 -173 -21396 0 21392 21393 21394 -173 21397 0 c 1+1 --> 2 c (-b^{173, 1}_2 ∧ -b^{173, 1}_1 ∧ b^{173, 1}_0 ∧ p_173) -> (-b^{173, 2}_2 ∧ b^{173, 2}_1 ∧ -b^{173, 2}_0) c in CNF: c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ -p_173 ∨ -b^{173, 2}_2 c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ -p_173 ∨ b^{173, 2}_1 c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ -p_173 ∨ -b^{173, 2}_0 c in DIMACS: 21392 21393 -21394 -173 -21395 0 21392 21393 -21394 -173 21396 0 21392 21393 -21394 -173 -21397 0 c 2+1 --> break c (-b^{173, 1}_2 ∧ b^{173, 1}_1 ∧ -b^{173, 1}_0 ∧ p_173) -> break c in CNF: c b^{173, 1}_2 ∨ -b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ -p_173 ∨ break c in DIMACS: 21392 -21393 21394 -173 1162 0 c 2-1 --> 1 c (-b^{173, 1}_2 ∧ b^{173, 1}_1 ∧ -b^{173, 1}_0 ∧ -p_173) -> (-b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ b^{173, 2}_0) c in CNF: c b^{173, 1}_2 ∨ -b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ p_173 ∨ -b^{173, 2}_2 c b^{173, 1}_2 ∨ -b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ p_173 ∨ -b^{173, 2}_1 c b^{173, 1}_2 ∨ -b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ p_173 ∨ b^{173, 2}_0 c in DIMACS: 21392 -21393 21394 173 -21395 0 21392 -21393 21394 173 -21396 0 21392 -21393 21394 173 21397 0 c 1-1 --> 0 c (-b^{173, 1}_2 ∧ -b^{173, 1}_1 ∧ b^{173, 1}_0 ∧ -p_173) -> (-b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ -b^{173, 2}_0) c in CNF: c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ p_173 ∨ -b^{173, 2}_2 c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ p_173 ∨ -b^{173, 2}_1 c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ p_173 ∨ -b^{173, 2}_0 c in DIMACS: 21392 21393 -21394 173 -21395 0 21392 21393 -21394 173 -21396 0 21392 21393 -21394 173 -21397 0 c 0-1 --> -1 c (-b^{173, 1}_2 ∧ -b^{173, 1}_1 ∧ -b^{173, 1}_0 ∧ -p_173) -> ( b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ b^{173, 2}_0) c in CNF: c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ p_173 ∨ b^{173, 2}_2 c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ p_173 ∨ -b^{173, 2}_1 c b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ p_173 ∨ b^{173, 2}_0 c in DIMACS: 21392 21393 21394 173 21395 0 21392 21393 21394 173 -21396 0 21392 21393 21394 173 21397 0 c -1-1 --> -2 c ( b^{173, 1}_2 ∧ -b^{173, 1}_1 ∧ b^{173, 1}_0 ∧ -p_173) -> ( b^{173, 2}_2 ∧ b^{173, 2}_1 ∧ -b^{173, 2}_0) c in CNF: c -b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ p_173 ∨ b^{173, 2}_2 c -b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ p_173 ∨ b^{173, 2}_1 c -b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ p_173 ∨ -b^{173, 2}_0 c in DIMACS: -21392 21393 -21394 173 21395 0 -21392 21393 -21394 173 21396 0 -21392 21393 -21394 173 -21397 0 c -2-1 --> break c ( b^{173, 1}_2 ∧ b^{173, 1}_1 ∧ -b^{173, 1}_0 ∧ -p_173) -> break c in CNF: c -b^{173, 1}_2 ∨ -b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ p_173 ∨ break c in DIMACS: -21392 -21393 21394 173 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{173, 1}_2 ∧ -b^{173, 1}_1 ∧ -b^{173, 1}_0 ∧ true) c in CNF: c -b^{173, 1}_2 ∨ b^{173, 1}_1 ∨ b^{173, 1}_0 ∨ false c in DIMACS: -21392 21393 21394 0 c 3 does not represent an automaton state. c -(-b^{173, 1}_2 ∧ b^{173, 1}_1 ∧ b^{173, 1}_0 ∧ true) c in CNF: c b^{173, 1}_2 ∨ -b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ false c in DIMACS: 21392 -21393 -21394 0 c -3 does not represent an automaton state. c -( b^{173, 1}_2 ∧ b^{173, 1}_1 ∧ b^{173, 1}_0 ∧ true) c in CNF: c -b^{173, 1}_2 ∨ -b^{173, 1}_1 ∨ -b^{173, 1}_0 ∨ false c in DIMACS: -21392 -21393 -21394 0 c i = 2 c -2+1 --> -1 c ( b^{173, 2}_2 ∧ b^{173, 2}_1 ∧ -b^{173, 2}_0 ∧ p_346) -> ( b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ b^{173, 3}_0) c in CNF: c -b^{173, 2}_2 ∨ -b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ -p_346 ∨ b^{173, 3}_2 c -b^{173, 2}_2 ∨ -b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ -p_346 ∨ -b^{173, 3}_1 c -b^{173, 2}_2 ∨ -b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ -p_346 ∨ b^{173, 3}_0 c in DIMACS: -21395 -21396 21397 -346 21398 0 -21395 -21396 21397 -346 -21399 0 -21395 -21396 21397 -346 21400 0 c -1+1 --> 0 c ( b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ b^{173, 2}_0 ∧ p_346) -> (-b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ -b^{173, 3}_0) c in CNF: c -b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ -p_346 ∨ -b^{173, 3}_2 c -b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ -p_346 ∨ -b^{173, 3}_1 c -b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ -p_346 ∨ -b^{173, 3}_0 c in DIMACS: -21395 21396 -21397 -346 -21398 0 -21395 21396 -21397 -346 -21399 0 -21395 21396 -21397 -346 -21400 0 c 0+1 --> 1 c (-b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ -b^{173, 2}_0 ∧ p_346) -> (-b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ b^{173, 3}_0) c in CNF: c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ -p_346 ∨ -b^{173, 3}_2 c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ -p_346 ∨ -b^{173, 3}_1 c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ -p_346 ∨ b^{173, 3}_0 c in DIMACS: 21395 21396 21397 -346 -21398 0 21395 21396 21397 -346 -21399 0 21395 21396 21397 -346 21400 0 c 1+1 --> 2 c (-b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ b^{173, 2}_0 ∧ p_346) -> (-b^{173, 3}_2 ∧ b^{173, 3}_1 ∧ -b^{173, 3}_0) c in CNF: c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ -p_346 ∨ -b^{173, 3}_2 c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ -p_346 ∨ b^{173, 3}_1 c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ -p_346 ∨ -b^{173, 3}_0 c in DIMACS: 21395 21396 -21397 -346 -21398 0 21395 21396 -21397 -346 21399 0 21395 21396 -21397 -346 -21400 0 c 2+1 --> break c (-b^{173, 2}_2 ∧ b^{173, 2}_1 ∧ -b^{173, 2}_0 ∧ p_346) -> break c in CNF: c b^{173, 2}_2 ∨ -b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ -p_346 ∨ break c in DIMACS: 21395 -21396 21397 -346 1162 0 c 2-1 --> 1 c (-b^{173, 2}_2 ∧ b^{173, 2}_1 ∧ -b^{173, 2}_0 ∧ -p_346) -> (-b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ b^{173, 3}_0) c in CNF: c b^{173, 2}_2 ∨ -b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ p_346 ∨ -b^{173, 3}_2 c b^{173, 2}_2 ∨ -b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ p_346 ∨ -b^{173, 3}_1 c b^{173, 2}_2 ∨ -b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ p_346 ∨ b^{173, 3}_0 c in DIMACS: 21395 -21396 21397 346 -21398 0 21395 -21396 21397 346 -21399 0 21395 -21396 21397 346 21400 0 c 1-1 --> 0 c (-b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ b^{173, 2}_0 ∧ -p_346) -> (-b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ -b^{173, 3}_0) c in CNF: c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ p_346 ∨ -b^{173, 3}_2 c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ p_346 ∨ -b^{173, 3}_1 c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ p_346 ∨ -b^{173, 3}_0 c in DIMACS: 21395 21396 -21397 346 -21398 0 21395 21396 -21397 346 -21399 0 21395 21396 -21397 346 -21400 0 c 0-1 --> -1 c (-b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ -b^{173, 2}_0 ∧ -p_346) -> ( b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ b^{173, 3}_0) c in CNF: c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ p_346 ∨ b^{173, 3}_2 c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ p_346 ∨ -b^{173, 3}_1 c b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ p_346 ∨ b^{173, 3}_0 c in DIMACS: 21395 21396 21397 346 21398 0 21395 21396 21397 346 -21399 0 21395 21396 21397 346 21400 0 c -1-1 --> -2 c ( b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ b^{173, 2}_0 ∧ -p_346) -> ( b^{173, 3}_2 ∧ b^{173, 3}_1 ∧ -b^{173, 3}_0) c in CNF: c -b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ p_346 ∨ b^{173, 3}_2 c -b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ p_346 ∨ b^{173, 3}_1 c -b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ p_346 ∨ -b^{173, 3}_0 c in DIMACS: -21395 21396 -21397 346 21398 0 -21395 21396 -21397 346 21399 0 -21395 21396 -21397 346 -21400 0 c -2-1 --> break c ( b^{173, 2}_2 ∧ b^{173, 2}_1 ∧ -b^{173, 2}_0 ∧ -p_346) -> break c in CNF: c -b^{173, 2}_2 ∨ -b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ p_346 ∨ break c in DIMACS: -21395 -21396 21397 346 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{173, 2}_2 ∧ -b^{173, 2}_1 ∧ -b^{173, 2}_0 ∧ true) c in CNF: c -b^{173, 2}_2 ∨ b^{173, 2}_1 ∨ b^{173, 2}_0 ∨ false c in DIMACS: -21395 21396 21397 0 c 3 does not represent an automaton state. c -(-b^{173, 2}_2 ∧ b^{173, 2}_1 ∧ b^{173, 2}_0 ∧ true) c in CNF: c b^{173, 2}_2 ∨ -b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ false c in DIMACS: 21395 -21396 -21397 0 c -3 does not represent an automaton state. c -( b^{173, 2}_2 ∧ b^{173, 2}_1 ∧ b^{173, 2}_0 ∧ true) c in CNF: c -b^{173, 2}_2 ∨ -b^{173, 2}_1 ∨ -b^{173, 2}_0 ∨ false c in DIMACS: -21395 -21396 -21397 0 c i = 3 c -2+1 --> -1 c ( b^{173, 3}_2 ∧ b^{173, 3}_1 ∧ -b^{173, 3}_0 ∧ p_519) -> ( b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ b^{173, 4}_0) c in CNF: c -b^{173, 3}_2 ∨ -b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ -p_519 ∨ b^{173, 4}_2 c -b^{173, 3}_2 ∨ -b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ -p_519 ∨ -b^{173, 4}_1 c -b^{173, 3}_2 ∨ -b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ -p_519 ∨ b^{173, 4}_0 c in DIMACS: -21398 -21399 21400 -519 21401 0 -21398 -21399 21400 -519 -21402 0 -21398 -21399 21400 -519 21403 0 c -1+1 --> 0 c ( b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ b^{173, 3}_0 ∧ p_519) -> (-b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ -b^{173, 4}_0) c in CNF: c -b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ -p_519 ∨ -b^{173, 4}_2 c -b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ -p_519 ∨ -b^{173, 4}_1 c -b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ -p_519 ∨ -b^{173, 4}_0 c in DIMACS: -21398 21399 -21400 -519 -21401 0 -21398 21399 -21400 -519 -21402 0 -21398 21399 -21400 -519 -21403 0 c 0+1 --> 1 c (-b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ -b^{173, 3}_0 ∧ p_519) -> (-b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ b^{173, 4}_0) c in CNF: c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ -p_519 ∨ -b^{173, 4}_2 c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ -p_519 ∨ -b^{173, 4}_1 c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ -p_519 ∨ b^{173, 4}_0 c in DIMACS: 21398 21399 21400 -519 -21401 0 21398 21399 21400 -519 -21402 0 21398 21399 21400 -519 21403 0 c 1+1 --> 2 c (-b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ b^{173, 3}_0 ∧ p_519) -> (-b^{173, 4}_2 ∧ b^{173, 4}_1 ∧ -b^{173, 4}_0) c in CNF: c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ -p_519 ∨ -b^{173, 4}_2 c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ -p_519 ∨ b^{173, 4}_1 c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ -p_519 ∨ -b^{173, 4}_0 c in DIMACS: 21398 21399 -21400 -519 -21401 0 21398 21399 -21400 -519 21402 0 21398 21399 -21400 -519 -21403 0 c 2+1 --> break c (-b^{173, 3}_2 ∧ b^{173, 3}_1 ∧ -b^{173, 3}_0 ∧ p_519) -> break c in CNF: c b^{173, 3}_2 ∨ -b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ -p_519 ∨ break c in DIMACS: 21398 -21399 21400 -519 1162 0 c 2-1 --> 1 c (-b^{173, 3}_2 ∧ b^{173, 3}_1 ∧ -b^{173, 3}_0 ∧ -p_519) -> (-b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ b^{173, 4}_0) c in CNF: c b^{173, 3}_2 ∨ -b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ p_519 ∨ -b^{173, 4}_2 c b^{173, 3}_2 ∨ -b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ p_519 ∨ -b^{173, 4}_1 c b^{173, 3}_2 ∨ -b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ p_519 ∨ b^{173, 4}_0 c in DIMACS: 21398 -21399 21400 519 -21401 0 21398 -21399 21400 519 -21402 0 21398 -21399 21400 519 21403 0 c 1-1 --> 0 c (-b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ b^{173, 3}_0 ∧ -p_519) -> (-b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ -b^{173, 4}_0) c in CNF: c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ p_519 ∨ -b^{173, 4}_2 c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ p_519 ∨ -b^{173, 4}_1 c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ p_519 ∨ -b^{173, 4}_0 c in DIMACS: 21398 21399 -21400 519 -21401 0 21398 21399 -21400 519 -21402 0 21398 21399 -21400 519 -21403 0 c 0-1 --> -1 c (-b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ -b^{173, 3}_0 ∧ -p_519) -> ( b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ b^{173, 4}_0) c in CNF: c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ p_519 ∨ b^{173, 4}_2 c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ p_519 ∨ -b^{173, 4}_1 c b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ p_519 ∨ b^{173, 4}_0 c in DIMACS: 21398 21399 21400 519 21401 0 21398 21399 21400 519 -21402 0 21398 21399 21400 519 21403 0 c -1-1 --> -2 c ( b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ b^{173, 3}_0 ∧ -p_519) -> ( b^{173, 4}_2 ∧ b^{173, 4}_1 ∧ -b^{173, 4}_0) c in CNF: c -b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ p_519 ∨ b^{173, 4}_2 c -b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ p_519 ∨ b^{173, 4}_1 c -b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ p_519 ∨ -b^{173, 4}_0 c in DIMACS: -21398 21399 -21400 519 21401 0 -21398 21399 -21400 519 21402 0 -21398 21399 -21400 519 -21403 0 c -2-1 --> break c ( b^{173, 3}_2 ∧ b^{173, 3}_1 ∧ -b^{173, 3}_0 ∧ -p_519) -> break c in CNF: c -b^{173, 3}_2 ∨ -b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ p_519 ∨ break c in DIMACS: -21398 -21399 21400 519 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{173, 3}_2 ∧ -b^{173, 3}_1 ∧ -b^{173, 3}_0 ∧ true) c in CNF: c -b^{173, 3}_2 ∨ b^{173, 3}_1 ∨ b^{173, 3}_0 ∨ false c in DIMACS: -21398 21399 21400 0 c 3 does not represent an automaton state. c -(-b^{173, 3}_2 ∧ b^{173, 3}_1 ∧ b^{173, 3}_0 ∧ true) c in CNF: c b^{173, 3}_2 ∨ -b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ false c in DIMACS: 21398 -21399 -21400 0 c -3 does not represent an automaton state. c -( b^{173, 3}_2 ∧ b^{173, 3}_1 ∧ b^{173, 3}_0 ∧ true) c in CNF: c -b^{173, 3}_2 ∨ -b^{173, 3}_1 ∨ -b^{173, 3}_0 ∨ false c in DIMACS: -21398 -21399 -21400 0 c i = 4 c -2+1 --> -1 c ( b^{173, 4}_2 ∧ b^{173, 4}_1 ∧ -b^{173, 4}_0 ∧ p_692) -> ( b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ b^{173, 5}_0) c in CNF: c -b^{173, 4}_2 ∨ -b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ -p_692 ∨ b^{173, 5}_2 c -b^{173, 4}_2 ∨ -b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ -p_692 ∨ -b^{173, 5}_1 c -b^{173, 4}_2 ∨ -b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ -p_692 ∨ b^{173, 5}_0 c in DIMACS: -21401 -21402 21403 -692 21404 0 -21401 -21402 21403 -692 -21405 0 -21401 -21402 21403 -692 21406 0 c -1+1 --> 0 c ( b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ b^{173, 4}_0 ∧ p_692) -> (-b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ -b^{173, 5}_0) c in CNF: c -b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ -p_692 ∨ -b^{173, 5}_2 c -b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ -p_692 ∨ -b^{173, 5}_1 c -b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ -p_692 ∨ -b^{173, 5}_0 c in DIMACS: -21401 21402 -21403 -692 -21404 0 -21401 21402 -21403 -692 -21405 0 -21401 21402 -21403 -692 -21406 0 c 0+1 --> 1 c (-b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ -b^{173, 4}_0 ∧ p_692) -> (-b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ b^{173, 5}_0) c in CNF: c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ -p_692 ∨ -b^{173, 5}_2 c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ -p_692 ∨ -b^{173, 5}_1 c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ -p_692 ∨ b^{173, 5}_0 c in DIMACS: 21401 21402 21403 -692 -21404 0 21401 21402 21403 -692 -21405 0 21401 21402 21403 -692 21406 0 c 1+1 --> 2 c (-b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ b^{173, 4}_0 ∧ p_692) -> (-b^{173, 5}_2 ∧ b^{173, 5}_1 ∧ -b^{173, 5}_0) c in CNF: c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ -p_692 ∨ -b^{173, 5}_2 c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ -p_692 ∨ b^{173, 5}_1 c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ -p_692 ∨ -b^{173, 5}_0 c in DIMACS: 21401 21402 -21403 -692 -21404 0 21401 21402 -21403 -692 21405 0 21401 21402 -21403 -692 -21406 0 c 2+1 --> break c (-b^{173, 4}_2 ∧ b^{173, 4}_1 ∧ -b^{173, 4}_0 ∧ p_692) -> break c in CNF: c b^{173, 4}_2 ∨ -b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ -p_692 ∨ break c in DIMACS: 21401 -21402 21403 -692 1162 0 c 2-1 --> 1 c (-b^{173, 4}_2 ∧ b^{173, 4}_1 ∧ -b^{173, 4}_0 ∧ -p_692) -> (-b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ b^{173, 5}_0) c in CNF: c b^{173, 4}_2 ∨ -b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ p_692 ∨ -b^{173, 5}_2 c b^{173, 4}_2 ∨ -b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ p_692 ∨ -b^{173, 5}_1 c b^{173, 4}_2 ∨ -b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ p_692 ∨ b^{173, 5}_0 c in DIMACS: 21401 -21402 21403 692 -21404 0 21401 -21402 21403 692 -21405 0 21401 -21402 21403 692 21406 0 c 1-1 --> 0 c (-b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ b^{173, 4}_0 ∧ -p_692) -> (-b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ -b^{173, 5}_0) c in CNF: c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ p_692 ∨ -b^{173, 5}_2 c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ p_692 ∨ -b^{173, 5}_1 c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ p_692 ∨ -b^{173, 5}_0 c in DIMACS: 21401 21402 -21403 692 -21404 0 21401 21402 -21403 692 -21405 0 21401 21402 -21403 692 -21406 0 c 0-1 --> -1 c (-b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ -b^{173, 4}_0 ∧ -p_692) -> ( b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ b^{173, 5}_0) c in CNF: c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ p_692 ∨ b^{173, 5}_2 c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ p_692 ∨ -b^{173, 5}_1 c b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ p_692 ∨ b^{173, 5}_0 c in DIMACS: 21401 21402 21403 692 21404 0 21401 21402 21403 692 -21405 0 21401 21402 21403 692 21406 0 c -1-1 --> -2 c ( b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ b^{173, 4}_0 ∧ -p_692) -> ( b^{173, 5}_2 ∧ b^{173, 5}_1 ∧ -b^{173, 5}_0) c in CNF: c -b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ p_692 ∨ b^{173, 5}_2 c -b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ p_692 ∨ b^{173, 5}_1 c -b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ p_692 ∨ -b^{173, 5}_0 c in DIMACS: -21401 21402 -21403 692 21404 0 -21401 21402 -21403 692 21405 0 -21401 21402 -21403 692 -21406 0 c -2-1 --> break c ( b^{173, 4}_2 ∧ b^{173, 4}_1 ∧ -b^{173, 4}_0 ∧ -p_692) -> break c in CNF: c -b^{173, 4}_2 ∨ -b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ p_692 ∨ break c in DIMACS: -21401 -21402 21403 692 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{173, 4}_2 ∧ -b^{173, 4}_1 ∧ -b^{173, 4}_0 ∧ true) c in CNF: c -b^{173, 4}_2 ∨ b^{173, 4}_1 ∨ b^{173, 4}_0 ∨ false c in DIMACS: -21401 21402 21403 0 c 3 does not represent an automaton state. c -(-b^{173, 4}_2 ∧ b^{173, 4}_1 ∧ b^{173, 4}_0 ∧ true) c in CNF: c b^{173, 4}_2 ∨ -b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ false c in DIMACS: 21401 -21402 -21403 0 c -3 does not represent an automaton state. c -( b^{173, 4}_2 ∧ b^{173, 4}_1 ∧ b^{173, 4}_0 ∧ true) c in CNF: c -b^{173, 4}_2 ∨ -b^{173, 4}_1 ∨ -b^{173, 4}_0 ∨ false c in DIMACS: -21401 -21402 -21403 0 c i = 5 c -2+1 --> -1 c ( b^{173, 5}_2 ∧ b^{173, 5}_1 ∧ -b^{173, 5}_0 ∧ p_865) -> ( b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ b^{173, 6}_0) c in CNF: c -b^{173, 5}_2 ∨ -b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ -p_865 ∨ b^{173, 6}_2 c -b^{173, 5}_2 ∨ -b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ -p_865 ∨ -b^{173, 6}_1 c -b^{173, 5}_2 ∨ -b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ -p_865 ∨ b^{173, 6}_0 c in DIMACS: -21404 -21405 21406 -865 21407 0 -21404 -21405 21406 -865 -21408 0 -21404 -21405 21406 -865 21409 0 c -1+1 --> 0 c ( b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ b^{173, 5}_0 ∧ p_865) -> (-b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ -b^{173, 6}_0) c in CNF: c -b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ -p_865 ∨ -b^{173, 6}_2 c -b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ -p_865 ∨ -b^{173, 6}_1 c -b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ -p_865 ∨ -b^{173, 6}_0 c in DIMACS: -21404 21405 -21406 -865 -21407 0 -21404 21405 -21406 -865 -21408 0 -21404 21405 -21406 -865 -21409 0 c 0+1 --> 1 c (-b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ -b^{173, 5}_0 ∧ p_865) -> (-b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ b^{173, 6}_0) c in CNF: c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ -p_865 ∨ -b^{173, 6}_2 c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ -p_865 ∨ -b^{173, 6}_1 c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ -p_865 ∨ b^{173, 6}_0 c in DIMACS: 21404 21405 21406 -865 -21407 0 21404 21405 21406 -865 -21408 0 21404 21405 21406 -865 21409 0 c 1+1 --> 2 c (-b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ b^{173, 5}_0 ∧ p_865) -> (-b^{173, 6}_2 ∧ b^{173, 6}_1 ∧ -b^{173, 6}_0) c in CNF: c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ -p_865 ∨ -b^{173, 6}_2 c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ -p_865 ∨ b^{173, 6}_1 c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ -p_865 ∨ -b^{173, 6}_0 c in DIMACS: 21404 21405 -21406 -865 -21407 0 21404 21405 -21406 -865 21408 0 21404 21405 -21406 -865 -21409 0 c 2+1 --> break c (-b^{173, 5}_2 ∧ b^{173, 5}_1 ∧ -b^{173, 5}_0 ∧ p_865) -> break c in CNF: c b^{173, 5}_2 ∨ -b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ -p_865 ∨ break c in DIMACS: 21404 -21405 21406 -865 1162 0 c 2-1 --> 1 c (-b^{173, 5}_2 ∧ b^{173, 5}_1 ∧ -b^{173, 5}_0 ∧ -p_865) -> (-b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ b^{173, 6}_0) c in CNF: c b^{173, 5}_2 ∨ -b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ p_865 ∨ -b^{173, 6}_2 c b^{173, 5}_2 ∨ -b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ p_865 ∨ -b^{173, 6}_1 c b^{173, 5}_2 ∨ -b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ p_865 ∨ b^{173, 6}_0 c in DIMACS: 21404 -21405 21406 865 -21407 0 21404 -21405 21406 865 -21408 0 21404 -21405 21406 865 21409 0 c 1-1 --> 0 c (-b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ b^{173, 5}_0 ∧ -p_865) -> (-b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ -b^{173, 6}_0) c in CNF: c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ p_865 ∨ -b^{173, 6}_2 c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ p_865 ∨ -b^{173, 6}_1 c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ p_865 ∨ -b^{173, 6}_0 c in DIMACS: 21404 21405 -21406 865 -21407 0 21404 21405 -21406 865 -21408 0 21404 21405 -21406 865 -21409 0 c 0-1 --> -1 c (-b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ -b^{173, 5}_0 ∧ -p_865) -> ( b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ b^{173, 6}_0) c in CNF: c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ p_865 ∨ b^{173, 6}_2 c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ p_865 ∨ -b^{173, 6}_1 c b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ p_865 ∨ b^{173, 6}_0 c in DIMACS: 21404 21405 21406 865 21407 0 21404 21405 21406 865 -21408 0 21404 21405 21406 865 21409 0 c -1-1 --> -2 c ( b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ b^{173, 5}_0 ∧ -p_865) -> ( b^{173, 6}_2 ∧ b^{173, 6}_1 ∧ -b^{173, 6}_0) c in CNF: c -b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ p_865 ∨ b^{173, 6}_2 c -b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ p_865 ∨ b^{173, 6}_1 c -b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ p_865 ∨ -b^{173, 6}_0 c in DIMACS: -21404 21405 -21406 865 21407 0 -21404 21405 -21406 865 21408 0 -21404 21405 -21406 865 -21409 0 c -2-1 --> break c ( b^{173, 5}_2 ∧ b^{173, 5}_1 ∧ -b^{173, 5}_0 ∧ -p_865) -> break c in CNF: c -b^{173, 5}_2 ∨ -b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ p_865 ∨ break c in DIMACS: -21404 -21405 21406 865 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{173, 5}_2 ∧ -b^{173, 5}_1 ∧ -b^{173, 5}_0 ∧ true) c in CNF: c -b^{173, 5}_2 ∨ b^{173, 5}_1 ∨ b^{173, 5}_0 ∨ false c in DIMACS: -21404 21405 21406 0 c 3 does not represent an automaton state. c -(-b^{173, 5}_2 ∧ b^{173, 5}_1 ∧ b^{173, 5}_0 ∧ true) c in CNF: c b^{173, 5}_2 ∨ -b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ false c in DIMACS: 21404 -21405 -21406 0 c -3 does not represent an automaton state. c -( b^{173, 5}_2 ∧ b^{173, 5}_1 ∧ b^{173, 5}_0 ∧ true) c in CNF: c -b^{173, 5}_2 ∨ -b^{173, 5}_1 ∨ -b^{173, 5}_0 ∨ false c in DIMACS: -21404 -21405 -21406 0 c i = 6 c -2+1 --> -1 c ( b^{173, 6}_2 ∧ b^{173, 6}_1 ∧ -b^{173, 6}_0 ∧ p_1038) -> ( b^{173, 7}_2 ∧ -b^{173, 7}_1 ∧ b^{173, 7}_0) c in CNF: c -b^{173, 6}_2 ∨ -b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ -p_1038 ∨ b^{173, 7}_2 c -b^{173, 6}_2 ∨ -b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ -p_1038 ∨ -b^{173, 7}_1 c -b^{173, 6}_2 ∨ -b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ -p_1038 ∨ b^{173, 7}_0 c in DIMACS: -21407 -21408 21409 -1038 21410 0 -21407 -21408 21409 -1038 -21411 0 -21407 -21408 21409 -1038 21412 0 c -1+1 --> 0 c ( b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ b^{173, 6}_0 ∧ p_1038) -> (-b^{173, 7}_2 ∧ -b^{173, 7}_1 ∧ -b^{173, 7}_0) c in CNF: c -b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ -p_1038 ∨ -b^{173, 7}_2 c -b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ -p_1038 ∨ -b^{173, 7}_1 c -b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ -p_1038 ∨ -b^{173, 7}_0 c in DIMACS: -21407 21408 -21409 -1038 -21410 0 -21407 21408 -21409 -1038 -21411 0 -21407 21408 -21409 -1038 -21412 0 c 0+1 --> 1 c (-b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ -b^{173, 6}_0 ∧ p_1038) -> (-b^{173, 7}_2 ∧ -b^{173, 7}_1 ∧ b^{173, 7}_0) c in CNF: c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ -p_1038 ∨ -b^{173, 7}_2 c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ -p_1038 ∨ -b^{173, 7}_1 c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ -p_1038 ∨ b^{173, 7}_0 c in DIMACS: 21407 21408 21409 -1038 -21410 0 21407 21408 21409 -1038 -21411 0 21407 21408 21409 -1038 21412 0 c 1+1 --> 2 c (-b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ b^{173, 6}_0 ∧ p_1038) -> (-b^{173, 7}_2 ∧ b^{173, 7}_1 ∧ -b^{173, 7}_0) c in CNF: c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ -p_1038 ∨ -b^{173, 7}_2 c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ -p_1038 ∨ b^{173, 7}_1 c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ -p_1038 ∨ -b^{173, 7}_0 c in DIMACS: 21407 21408 -21409 -1038 -21410 0 21407 21408 -21409 -1038 21411 0 21407 21408 -21409 -1038 -21412 0 c 2+1 --> break c (-b^{173, 6}_2 ∧ b^{173, 6}_1 ∧ -b^{173, 6}_0 ∧ p_1038) -> break c in CNF: c b^{173, 6}_2 ∨ -b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ -p_1038 ∨ break c in DIMACS: 21407 -21408 21409 -1038 1162 0 c 2-1 --> 1 c (-b^{173, 6}_2 ∧ b^{173, 6}_1 ∧ -b^{173, 6}_0 ∧ -p_1038) -> (-b^{173, 7}_2 ∧ -b^{173, 7}_1 ∧ b^{173, 7}_0) c in CNF: c b^{173, 6}_2 ∨ -b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ p_1038 ∨ -b^{173, 7}_2 c b^{173, 6}_2 ∨ -b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ p_1038 ∨ -b^{173, 7}_1 c b^{173, 6}_2 ∨ -b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ p_1038 ∨ b^{173, 7}_0 c in DIMACS: 21407 -21408 21409 1038 -21410 0 21407 -21408 21409 1038 -21411 0 21407 -21408 21409 1038 21412 0 c 1-1 --> 0 c (-b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ b^{173, 6}_0 ∧ -p_1038) -> (-b^{173, 7}_2 ∧ -b^{173, 7}_1 ∧ -b^{173, 7}_0) c in CNF: c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ p_1038 ∨ -b^{173, 7}_2 c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ p_1038 ∨ -b^{173, 7}_1 c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ p_1038 ∨ -b^{173, 7}_0 c in DIMACS: 21407 21408 -21409 1038 -21410 0 21407 21408 -21409 1038 -21411 0 21407 21408 -21409 1038 -21412 0 c 0-1 --> -1 c (-b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ -b^{173, 6}_0 ∧ -p_1038) -> ( b^{173, 7}_2 ∧ -b^{173, 7}_1 ∧ b^{173, 7}_0) c in CNF: c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ p_1038 ∨ b^{173, 7}_2 c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ p_1038 ∨ -b^{173, 7}_1 c b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ p_1038 ∨ b^{173, 7}_0 c in DIMACS: 21407 21408 21409 1038 21410 0 21407 21408 21409 1038 -21411 0 21407 21408 21409 1038 21412 0 c -1-1 --> -2 c ( b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ b^{173, 6}_0 ∧ -p_1038) -> ( b^{173, 7}_2 ∧ b^{173, 7}_1 ∧ -b^{173, 7}_0) c in CNF: c -b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ p_1038 ∨ b^{173, 7}_2 c -b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ p_1038 ∨ b^{173, 7}_1 c -b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ p_1038 ∨ -b^{173, 7}_0 c in DIMACS: -21407 21408 -21409 1038 21410 0 -21407 21408 -21409 1038 21411 0 -21407 21408 -21409 1038 -21412 0 c -2-1 --> break c ( b^{173, 6}_2 ∧ b^{173, 6}_1 ∧ -b^{173, 6}_0 ∧ -p_1038) -> break c in CNF: c -b^{173, 6}_2 ∨ -b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ p_1038 ∨ break c in DIMACS: -21407 -21408 21409 1038 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{173, 6}_2 ∧ -b^{173, 6}_1 ∧ -b^{173, 6}_0 ∧ true) c in CNF: c -b^{173, 6}_2 ∨ b^{173, 6}_1 ∨ b^{173, 6}_0 ∨ false c in DIMACS: -21407 21408 21409 0 c 3 does not represent an automaton state. c -(-b^{173, 6}_2 ∧ b^{173, 6}_1 ∧ b^{173, 6}_0 ∧ true) c in CNF: c b^{173, 6}_2 ∨ -b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ false c in DIMACS: 21407 -21408 -21409 0 c -3 does not represent an automaton state. c -( b^{173, 6}_2 ∧ b^{173, 6}_1 ∧ b^{173, 6}_0 ∧ true) c in CNF: c -b^{173, 6}_2 ∨ -b^{173, 6}_1 ∨ -b^{173, 6}_0 ∨ false c in DIMACS: -21407 -21408 -21409 0 c INIT for k = 174 c -b^{174, 1}_2 c -b^{174, 1}_1 c -b^{174, 1}_0 c in DIMACS: -21413 0 -21414 0 -21415 0 c Transitions for k = 174 c i = 1 c -2+1 --> -1 c ( b^{174, 1}_2 ∧ b^{174, 1}_1 ∧ -b^{174, 1}_0 ∧ p_174) -> ( b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ b^{174, 2}_0) c in CNF: c -b^{174, 1}_2 ∨ -b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ -p_174 ∨ b^{174, 2}_2 c -b^{174, 1}_2 ∨ -b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ -p_174 ∨ -b^{174, 2}_1 c -b^{174, 1}_2 ∨ -b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ -p_174 ∨ b^{174, 2}_0 c in DIMACS: -21413 -21414 21415 -174 21416 0 -21413 -21414 21415 -174 -21417 0 -21413 -21414 21415 -174 21418 0 c -1+1 --> 0 c ( b^{174, 1}_2 ∧ -b^{174, 1}_1 ∧ b^{174, 1}_0 ∧ p_174) -> (-b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ -b^{174, 2}_0) c in CNF: c -b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ -p_174 ∨ -b^{174, 2}_2 c -b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ -p_174 ∨ -b^{174, 2}_1 c -b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ -p_174 ∨ -b^{174, 2}_0 c in DIMACS: -21413 21414 -21415 -174 -21416 0 -21413 21414 -21415 -174 -21417 0 -21413 21414 -21415 -174 -21418 0 c 0+1 --> 1 c (-b^{174, 1}_2 ∧ -b^{174, 1}_1 ∧ -b^{174, 1}_0 ∧ p_174) -> (-b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ b^{174, 2}_0) c in CNF: c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ -p_174 ∨ -b^{174, 2}_2 c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ -p_174 ∨ -b^{174, 2}_1 c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ -p_174 ∨ b^{174, 2}_0 c in DIMACS: 21413 21414 21415 -174 -21416 0 21413 21414 21415 -174 -21417 0 21413 21414 21415 -174 21418 0 c 1+1 --> 2 c (-b^{174, 1}_2 ∧ -b^{174, 1}_1 ∧ b^{174, 1}_0 ∧ p_174) -> (-b^{174, 2}_2 ∧ b^{174, 2}_1 ∧ -b^{174, 2}_0) c in CNF: c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ -p_174 ∨ -b^{174, 2}_2 c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ -p_174 ∨ b^{174, 2}_1 c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ -p_174 ∨ -b^{174, 2}_0 c in DIMACS: 21413 21414 -21415 -174 -21416 0 21413 21414 -21415 -174 21417 0 21413 21414 -21415 -174 -21418 0 c 2+1 --> break c (-b^{174, 1}_2 ∧ b^{174, 1}_1 ∧ -b^{174, 1}_0 ∧ p_174) -> break c in CNF: c b^{174, 1}_2 ∨ -b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ -p_174 ∨ break c in DIMACS: 21413 -21414 21415 -174 1162 0 c 2-1 --> 1 c (-b^{174, 1}_2 ∧ b^{174, 1}_1 ∧ -b^{174, 1}_0 ∧ -p_174) -> (-b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ b^{174, 2}_0) c in CNF: c b^{174, 1}_2 ∨ -b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ p_174 ∨ -b^{174, 2}_2 c b^{174, 1}_2 ∨ -b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ p_174 ∨ -b^{174, 2}_1 c b^{174, 1}_2 ∨ -b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ p_174 ∨ b^{174, 2}_0 c in DIMACS: 21413 -21414 21415 174 -21416 0 21413 -21414 21415 174 -21417 0 21413 -21414 21415 174 21418 0 c 1-1 --> 0 c (-b^{174, 1}_2 ∧ -b^{174, 1}_1 ∧ b^{174, 1}_0 ∧ -p_174) -> (-b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ -b^{174, 2}_0) c in CNF: c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ p_174 ∨ -b^{174, 2}_2 c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ p_174 ∨ -b^{174, 2}_1 c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ p_174 ∨ -b^{174, 2}_0 c in DIMACS: 21413 21414 -21415 174 -21416 0 21413 21414 -21415 174 -21417 0 21413 21414 -21415 174 -21418 0 c 0-1 --> -1 c (-b^{174, 1}_2 ∧ -b^{174, 1}_1 ∧ -b^{174, 1}_0 ∧ -p_174) -> ( b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ b^{174, 2}_0) c in CNF: c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ p_174 ∨ b^{174, 2}_2 c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ p_174 ∨ -b^{174, 2}_1 c b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ p_174 ∨ b^{174, 2}_0 c in DIMACS: 21413 21414 21415 174 21416 0 21413 21414 21415 174 -21417 0 21413 21414 21415 174 21418 0 c -1-1 --> -2 c ( b^{174, 1}_2 ∧ -b^{174, 1}_1 ∧ b^{174, 1}_0 ∧ -p_174) -> ( b^{174, 2}_2 ∧ b^{174, 2}_1 ∧ -b^{174, 2}_0) c in CNF: c -b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ p_174 ∨ b^{174, 2}_2 c -b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ p_174 ∨ b^{174, 2}_1 c -b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ p_174 ∨ -b^{174, 2}_0 c in DIMACS: -21413 21414 -21415 174 21416 0 -21413 21414 -21415 174 21417 0 -21413 21414 -21415 174 -21418 0 c -2-1 --> break c ( b^{174, 1}_2 ∧ b^{174, 1}_1 ∧ -b^{174, 1}_0 ∧ -p_174) -> break c in CNF: c -b^{174, 1}_2 ∨ -b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ p_174 ∨ break c in DIMACS: -21413 -21414 21415 174 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{174, 1}_2 ∧ -b^{174, 1}_1 ∧ -b^{174, 1}_0 ∧ true) c in CNF: c -b^{174, 1}_2 ∨ b^{174, 1}_1 ∨ b^{174, 1}_0 ∨ false c in DIMACS: -21413 21414 21415 0 c 3 does not represent an automaton state. c -(-b^{174, 1}_2 ∧ b^{174, 1}_1 ∧ b^{174, 1}_0 ∧ true) c in CNF: c b^{174, 1}_2 ∨ -b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ false c in DIMACS: 21413 -21414 -21415 0 c -3 does not represent an automaton state. c -( b^{174, 1}_2 ∧ b^{174, 1}_1 ∧ b^{174, 1}_0 ∧ true) c in CNF: c -b^{174, 1}_2 ∨ -b^{174, 1}_1 ∨ -b^{174, 1}_0 ∨ false c in DIMACS: -21413 -21414 -21415 0 c i = 2 c -2+1 --> -1 c ( b^{174, 2}_2 ∧ b^{174, 2}_1 ∧ -b^{174, 2}_0 ∧ p_348) -> ( b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ b^{174, 3}_0) c in CNF: c -b^{174, 2}_2 ∨ -b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ -p_348 ∨ b^{174, 3}_2 c -b^{174, 2}_2 ∨ -b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ -p_348 ∨ -b^{174, 3}_1 c -b^{174, 2}_2 ∨ -b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ -p_348 ∨ b^{174, 3}_0 c in DIMACS: -21416 -21417 21418 -348 21419 0 -21416 -21417 21418 -348 -21420 0 -21416 -21417 21418 -348 21421 0 c -1+1 --> 0 c ( b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ b^{174, 2}_0 ∧ p_348) -> (-b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ -b^{174, 3}_0) c in CNF: c -b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ -p_348 ∨ -b^{174, 3}_2 c -b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ -p_348 ∨ -b^{174, 3}_1 c -b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ -p_348 ∨ -b^{174, 3}_0 c in DIMACS: -21416 21417 -21418 -348 -21419 0 -21416 21417 -21418 -348 -21420 0 -21416 21417 -21418 -348 -21421 0 c 0+1 --> 1 c (-b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ -b^{174, 2}_0 ∧ p_348) -> (-b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ b^{174, 3}_0) c in CNF: c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ -p_348 ∨ -b^{174, 3}_2 c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ -p_348 ∨ -b^{174, 3}_1 c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ -p_348 ∨ b^{174, 3}_0 c in DIMACS: 21416 21417 21418 -348 -21419 0 21416 21417 21418 -348 -21420 0 21416 21417 21418 -348 21421 0 c 1+1 --> 2 c (-b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ b^{174, 2}_0 ∧ p_348) -> (-b^{174, 3}_2 ∧ b^{174, 3}_1 ∧ -b^{174, 3}_0) c in CNF: c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ -p_348 ∨ -b^{174, 3}_2 c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ -p_348 ∨ b^{174, 3}_1 c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ -p_348 ∨ -b^{174, 3}_0 c in DIMACS: 21416 21417 -21418 -348 -21419 0 21416 21417 -21418 -348 21420 0 21416 21417 -21418 -348 -21421 0 c 2+1 --> break c (-b^{174, 2}_2 ∧ b^{174, 2}_1 ∧ -b^{174, 2}_0 ∧ p_348) -> break c in CNF: c b^{174, 2}_2 ∨ -b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ -p_348 ∨ break c in DIMACS: 21416 -21417 21418 -348 1162 0 c 2-1 --> 1 c (-b^{174, 2}_2 ∧ b^{174, 2}_1 ∧ -b^{174, 2}_0 ∧ -p_348) -> (-b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ b^{174, 3}_0) c in CNF: c b^{174, 2}_2 ∨ -b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ p_348 ∨ -b^{174, 3}_2 c b^{174, 2}_2 ∨ -b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ p_348 ∨ -b^{174, 3}_1 c b^{174, 2}_2 ∨ -b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ p_348 ∨ b^{174, 3}_0 c in DIMACS: 21416 -21417 21418 348 -21419 0 21416 -21417 21418 348 -21420 0 21416 -21417 21418 348 21421 0 c 1-1 --> 0 c (-b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ b^{174, 2}_0 ∧ -p_348) -> (-b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ -b^{174, 3}_0) c in CNF: c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ p_348 ∨ -b^{174, 3}_2 c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ p_348 ∨ -b^{174, 3}_1 c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ p_348 ∨ -b^{174, 3}_0 c in DIMACS: 21416 21417 -21418 348 -21419 0 21416 21417 -21418 348 -21420 0 21416 21417 -21418 348 -21421 0 c 0-1 --> -1 c (-b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ -b^{174, 2}_0 ∧ -p_348) -> ( b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ b^{174, 3}_0) c in CNF: c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ p_348 ∨ b^{174, 3}_2 c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ p_348 ∨ -b^{174, 3}_1 c b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ p_348 ∨ b^{174, 3}_0 c in DIMACS: 21416 21417 21418 348 21419 0 21416 21417 21418 348 -21420 0 21416 21417 21418 348 21421 0 c -1-1 --> -2 c ( b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ b^{174, 2}_0 ∧ -p_348) -> ( b^{174, 3}_2 ∧ b^{174, 3}_1 ∧ -b^{174, 3}_0) c in CNF: c -b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ p_348 ∨ b^{174, 3}_2 c -b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ p_348 ∨ b^{174, 3}_1 c -b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ p_348 ∨ -b^{174, 3}_0 c in DIMACS: -21416 21417 -21418 348 21419 0 -21416 21417 -21418 348 21420 0 -21416 21417 -21418 348 -21421 0 c -2-1 --> break c ( b^{174, 2}_2 ∧ b^{174, 2}_1 ∧ -b^{174, 2}_0 ∧ -p_348) -> break c in CNF: c -b^{174, 2}_2 ∨ -b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ p_348 ∨ break c in DIMACS: -21416 -21417 21418 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{174, 2}_2 ∧ -b^{174, 2}_1 ∧ -b^{174, 2}_0 ∧ true) c in CNF: c -b^{174, 2}_2 ∨ b^{174, 2}_1 ∨ b^{174, 2}_0 ∨ false c in DIMACS: -21416 21417 21418 0 c 3 does not represent an automaton state. c -(-b^{174, 2}_2 ∧ b^{174, 2}_1 ∧ b^{174, 2}_0 ∧ true) c in CNF: c b^{174, 2}_2 ∨ -b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ false c in DIMACS: 21416 -21417 -21418 0 c -3 does not represent an automaton state. c -( b^{174, 2}_2 ∧ b^{174, 2}_1 ∧ b^{174, 2}_0 ∧ true) c in CNF: c -b^{174, 2}_2 ∨ -b^{174, 2}_1 ∨ -b^{174, 2}_0 ∨ false c in DIMACS: -21416 -21417 -21418 0 c i = 3 c -2+1 --> -1 c ( b^{174, 3}_2 ∧ b^{174, 3}_1 ∧ -b^{174, 3}_0 ∧ p_522) -> ( b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ b^{174, 4}_0) c in CNF: c -b^{174, 3}_2 ∨ -b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ -p_522 ∨ b^{174, 4}_2 c -b^{174, 3}_2 ∨ -b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ -p_522 ∨ -b^{174, 4}_1 c -b^{174, 3}_2 ∨ -b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ -p_522 ∨ b^{174, 4}_0 c in DIMACS: -21419 -21420 21421 -522 21422 0 -21419 -21420 21421 -522 -21423 0 -21419 -21420 21421 -522 21424 0 c -1+1 --> 0 c ( b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ b^{174, 3}_0 ∧ p_522) -> (-b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ -b^{174, 4}_0) c in CNF: c -b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ -p_522 ∨ -b^{174, 4}_2 c -b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ -p_522 ∨ -b^{174, 4}_1 c -b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ -p_522 ∨ -b^{174, 4}_0 c in DIMACS: -21419 21420 -21421 -522 -21422 0 -21419 21420 -21421 -522 -21423 0 -21419 21420 -21421 -522 -21424 0 c 0+1 --> 1 c (-b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ -b^{174, 3}_0 ∧ p_522) -> (-b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ b^{174, 4}_0) c in CNF: c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ -p_522 ∨ -b^{174, 4}_2 c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ -p_522 ∨ -b^{174, 4}_1 c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ -p_522 ∨ b^{174, 4}_0 c in DIMACS: 21419 21420 21421 -522 -21422 0 21419 21420 21421 -522 -21423 0 21419 21420 21421 -522 21424 0 c 1+1 --> 2 c (-b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ b^{174, 3}_0 ∧ p_522) -> (-b^{174, 4}_2 ∧ b^{174, 4}_1 ∧ -b^{174, 4}_0) c in CNF: c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ -p_522 ∨ -b^{174, 4}_2 c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ -p_522 ∨ b^{174, 4}_1 c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ -p_522 ∨ -b^{174, 4}_0 c in DIMACS: 21419 21420 -21421 -522 -21422 0 21419 21420 -21421 -522 21423 0 21419 21420 -21421 -522 -21424 0 c 2+1 --> break c (-b^{174, 3}_2 ∧ b^{174, 3}_1 ∧ -b^{174, 3}_0 ∧ p_522) -> break c in CNF: c b^{174, 3}_2 ∨ -b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ -p_522 ∨ break c in DIMACS: 21419 -21420 21421 -522 1162 0 c 2-1 --> 1 c (-b^{174, 3}_2 ∧ b^{174, 3}_1 ∧ -b^{174, 3}_0 ∧ -p_522) -> (-b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ b^{174, 4}_0) c in CNF: c b^{174, 3}_2 ∨ -b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ p_522 ∨ -b^{174, 4}_2 c b^{174, 3}_2 ∨ -b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ p_522 ∨ -b^{174, 4}_1 c b^{174, 3}_2 ∨ -b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ p_522 ∨ b^{174, 4}_0 c in DIMACS: 21419 -21420 21421 522 -21422 0 21419 -21420 21421 522 -21423 0 21419 -21420 21421 522 21424 0 c 1-1 --> 0 c (-b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ b^{174, 3}_0 ∧ -p_522) -> (-b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ -b^{174, 4}_0) c in CNF: c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ p_522 ∨ -b^{174, 4}_2 c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ p_522 ∨ -b^{174, 4}_1 c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ p_522 ∨ -b^{174, 4}_0 c in DIMACS: 21419 21420 -21421 522 -21422 0 21419 21420 -21421 522 -21423 0 21419 21420 -21421 522 -21424 0 c 0-1 --> -1 c (-b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ -b^{174, 3}_0 ∧ -p_522) -> ( b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ b^{174, 4}_0) c in CNF: c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ p_522 ∨ b^{174, 4}_2 c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ p_522 ∨ -b^{174, 4}_1 c b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ p_522 ∨ b^{174, 4}_0 c in DIMACS: 21419 21420 21421 522 21422 0 21419 21420 21421 522 -21423 0 21419 21420 21421 522 21424 0 c -1-1 --> -2 c ( b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ b^{174, 3}_0 ∧ -p_522) -> ( b^{174, 4}_2 ∧ b^{174, 4}_1 ∧ -b^{174, 4}_0) c in CNF: c -b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ p_522 ∨ b^{174, 4}_2 c -b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ p_522 ∨ b^{174, 4}_1 c -b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ p_522 ∨ -b^{174, 4}_0 c in DIMACS: -21419 21420 -21421 522 21422 0 -21419 21420 -21421 522 21423 0 -21419 21420 -21421 522 -21424 0 c -2-1 --> break c ( b^{174, 3}_2 ∧ b^{174, 3}_1 ∧ -b^{174, 3}_0 ∧ -p_522) -> break c in CNF: c -b^{174, 3}_2 ∨ -b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ p_522 ∨ break c in DIMACS: -21419 -21420 21421 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{174, 3}_2 ∧ -b^{174, 3}_1 ∧ -b^{174, 3}_0 ∧ true) c in CNF: c -b^{174, 3}_2 ∨ b^{174, 3}_1 ∨ b^{174, 3}_0 ∨ false c in DIMACS: -21419 21420 21421 0 c 3 does not represent an automaton state. c -(-b^{174, 3}_2 ∧ b^{174, 3}_1 ∧ b^{174, 3}_0 ∧ true) c in CNF: c b^{174, 3}_2 ∨ -b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ false c in DIMACS: 21419 -21420 -21421 0 c -3 does not represent an automaton state. c -( b^{174, 3}_2 ∧ b^{174, 3}_1 ∧ b^{174, 3}_0 ∧ true) c in CNF: c -b^{174, 3}_2 ∨ -b^{174, 3}_1 ∨ -b^{174, 3}_0 ∨ false c in DIMACS: -21419 -21420 -21421 0 c i = 4 c -2+1 --> -1 c ( b^{174, 4}_2 ∧ b^{174, 4}_1 ∧ -b^{174, 4}_0 ∧ p_696) -> ( b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ b^{174, 5}_0) c in CNF: c -b^{174, 4}_2 ∨ -b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ -p_696 ∨ b^{174, 5}_2 c -b^{174, 4}_2 ∨ -b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ -p_696 ∨ -b^{174, 5}_1 c -b^{174, 4}_2 ∨ -b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ -p_696 ∨ b^{174, 5}_0 c in DIMACS: -21422 -21423 21424 -696 21425 0 -21422 -21423 21424 -696 -21426 0 -21422 -21423 21424 -696 21427 0 c -1+1 --> 0 c ( b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ b^{174, 4}_0 ∧ p_696) -> (-b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ -b^{174, 5}_0) c in CNF: c -b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ -p_696 ∨ -b^{174, 5}_2 c -b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ -p_696 ∨ -b^{174, 5}_1 c -b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ -p_696 ∨ -b^{174, 5}_0 c in DIMACS: -21422 21423 -21424 -696 -21425 0 -21422 21423 -21424 -696 -21426 0 -21422 21423 -21424 -696 -21427 0 c 0+1 --> 1 c (-b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ -b^{174, 4}_0 ∧ p_696) -> (-b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ b^{174, 5}_0) c in CNF: c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ -p_696 ∨ -b^{174, 5}_2 c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ -p_696 ∨ -b^{174, 5}_1 c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ -p_696 ∨ b^{174, 5}_0 c in DIMACS: 21422 21423 21424 -696 -21425 0 21422 21423 21424 -696 -21426 0 21422 21423 21424 -696 21427 0 c 1+1 --> 2 c (-b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ b^{174, 4}_0 ∧ p_696) -> (-b^{174, 5}_2 ∧ b^{174, 5}_1 ∧ -b^{174, 5}_0) c in CNF: c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ -p_696 ∨ -b^{174, 5}_2 c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ -p_696 ∨ b^{174, 5}_1 c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ -p_696 ∨ -b^{174, 5}_0 c in DIMACS: 21422 21423 -21424 -696 -21425 0 21422 21423 -21424 -696 21426 0 21422 21423 -21424 -696 -21427 0 c 2+1 --> break c (-b^{174, 4}_2 ∧ b^{174, 4}_1 ∧ -b^{174, 4}_0 ∧ p_696) -> break c in CNF: c b^{174, 4}_2 ∨ -b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ -p_696 ∨ break c in DIMACS: 21422 -21423 21424 -696 1162 0 c 2-1 --> 1 c (-b^{174, 4}_2 ∧ b^{174, 4}_1 ∧ -b^{174, 4}_0 ∧ -p_696) -> (-b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ b^{174, 5}_0) c in CNF: c b^{174, 4}_2 ∨ -b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ p_696 ∨ -b^{174, 5}_2 c b^{174, 4}_2 ∨ -b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ p_696 ∨ -b^{174, 5}_1 c b^{174, 4}_2 ∨ -b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ p_696 ∨ b^{174, 5}_0 c in DIMACS: 21422 -21423 21424 696 -21425 0 21422 -21423 21424 696 -21426 0 21422 -21423 21424 696 21427 0 c 1-1 --> 0 c (-b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ b^{174, 4}_0 ∧ -p_696) -> (-b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ -b^{174, 5}_0) c in CNF: c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ p_696 ∨ -b^{174, 5}_2 c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ p_696 ∨ -b^{174, 5}_1 c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ p_696 ∨ -b^{174, 5}_0 c in DIMACS: 21422 21423 -21424 696 -21425 0 21422 21423 -21424 696 -21426 0 21422 21423 -21424 696 -21427 0 c 0-1 --> -1 c (-b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ -b^{174, 4}_0 ∧ -p_696) -> ( b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ b^{174, 5}_0) c in CNF: c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ p_696 ∨ b^{174, 5}_2 c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ p_696 ∨ -b^{174, 5}_1 c b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ p_696 ∨ b^{174, 5}_0 c in DIMACS: 21422 21423 21424 696 21425 0 21422 21423 21424 696 -21426 0 21422 21423 21424 696 21427 0 c -1-1 --> -2 c ( b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ b^{174, 4}_0 ∧ -p_696) -> ( b^{174, 5}_2 ∧ b^{174, 5}_1 ∧ -b^{174, 5}_0) c in CNF: c -b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ p_696 ∨ b^{174, 5}_2 c -b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ p_696 ∨ b^{174, 5}_1 c -b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ p_696 ∨ -b^{174, 5}_0 c in DIMACS: -21422 21423 -21424 696 21425 0 -21422 21423 -21424 696 21426 0 -21422 21423 -21424 696 -21427 0 c -2-1 --> break c ( b^{174, 4}_2 ∧ b^{174, 4}_1 ∧ -b^{174, 4}_0 ∧ -p_696) -> break c in CNF: c -b^{174, 4}_2 ∨ -b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ p_696 ∨ break c in DIMACS: -21422 -21423 21424 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{174, 4}_2 ∧ -b^{174, 4}_1 ∧ -b^{174, 4}_0 ∧ true) c in CNF: c -b^{174, 4}_2 ∨ b^{174, 4}_1 ∨ b^{174, 4}_0 ∨ false c in DIMACS: -21422 21423 21424 0 c 3 does not represent an automaton state. c -(-b^{174, 4}_2 ∧ b^{174, 4}_1 ∧ b^{174, 4}_0 ∧ true) c in CNF: c b^{174, 4}_2 ∨ -b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ false c in DIMACS: 21422 -21423 -21424 0 c -3 does not represent an automaton state. c -( b^{174, 4}_2 ∧ b^{174, 4}_1 ∧ b^{174, 4}_0 ∧ true) c in CNF: c -b^{174, 4}_2 ∨ -b^{174, 4}_1 ∨ -b^{174, 4}_0 ∨ false c in DIMACS: -21422 -21423 -21424 0 c i = 5 c -2+1 --> -1 c ( b^{174, 5}_2 ∧ b^{174, 5}_1 ∧ -b^{174, 5}_0 ∧ p_870) -> ( b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ b^{174, 6}_0) c in CNF: c -b^{174, 5}_2 ∨ -b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ -p_870 ∨ b^{174, 6}_2 c -b^{174, 5}_2 ∨ -b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ -p_870 ∨ -b^{174, 6}_1 c -b^{174, 5}_2 ∨ -b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ -p_870 ∨ b^{174, 6}_0 c in DIMACS: -21425 -21426 21427 -870 21428 0 -21425 -21426 21427 -870 -21429 0 -21425 -21426 21427 -870 21430 0 c -1+1 --> 0 c ( b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ b^{174, 5}_0 ∧ p_870) -> (-b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ -b^{174, 6}_0) c in CNF: c -b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ -p_870 ∨ -b^{174, 6}_2 c -b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ -p_870 ∨ -b^{174, 6}_1 c -b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ -p_870 ∨ -b^{174, 6}_0 c in DIMACS: -21425 21426 -21427 -870 -21428 0 -21425 21426 -21427 -870 -21429 0 -21425 21426 -21427 -870 -21430 0 c 0+1 --> 1 c (-b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ -b^{174, 5}_0 ∧ p_870) -> (-b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ b^{174, 6}_0) c in CNF: c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ -p_870 ∨ -b^{174, 6}_2 c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ -p_870 ∨ -b^{174, 6}_1 c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ -p_870 ∨ b^{174, 6}_0 c in DIMACS: 21425 21426 21427 -870 -21428 0 21425 21426 21427 -870 -21429 0 21425 21426 21427 -870 21430 0 c 1+1 --> 2 c (-b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ b^{174, 5}_0 ∧ p_870) -> (-b^{174, 6}_2 ∧ b^{174, 6}_1 ∧ -b^{174, 6}_0) c in CNF: c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ -p_870 ∨ -b^{174, 6}_2 c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ -p_870 ∨ b^{174, 6}_1 c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ -p_870 ∨ -b^{174, 6}_0 c in DIMACS: 21425 21426 -21427 -870 -21428 0 21425 21426 -21427 -870 21429 0 21425 21426 -21427 -870 -21430 0 c 2+1 --> break c (-b^{174, 5}_2 ∧ b^{174, 5}_1 ∧ -b^{174, 5}_0 ∧ p_870) -> break c in CNF: c b^{174, 5}_2 ∨ -b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ -p_870 ∨ break c in DIMACS: 21425 -21426 21427 -870 1162 0 c 2-1 --> 1 c (-b^{174, 5}_2 ∧ b^{174, 5}_1 ∧ -b^{174, 5}_0 ∧ -p_870) -> (-b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ b^{174, 6}_0) c in CNF: c b^{174, 5}_2 ∨ -b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ p_870 ∨ -b^{174, 6}_2 c b^{174, 5}_2 ∨ -b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ p_870 ∨ -b^{174, 6}_1 c b^{174, 5}_2 ∨ -b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ p_870 ∨ b^{174, 6}_0 c in DIMACS: 21425 -21426 21427 870 -21428 0 21425 -21426 21427 870 -21429 0 21425 -21426 21427 870 21430 0 c 1-1 --> 0 c (-b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ b^{174, 5}_0 ∧ -p_870) -> (-b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ -b^{174, 6}_0) c in CNF: c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ p_870 ∨ -b^{174, 6}_2 c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ p_870 ∨ -b^{174, 6}_1 c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ p_870 ∨ -b^{174, 6}_0 c in DIMACS: 21425 21426 -21427 870 -21428 0 21425 21426 -21427 870 -21429 0 21425 21426 -21427 870 -21430 0 c 0-1 --> -1 c (-b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ -b^{174, 5}_0 ∧ -p_870) -> ( b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ b^{174, 6}_0) c in CNF: c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ p_870 ∨ b^{174, 6}_2 c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ p_870 ∨ -b^{174, 6}_1 c b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ p_870 ∨ b^{174, 6}_0 c in DIMACS: 21425 21426 21427 870 21428 0 21425 21426 21427 870 -21429 0 21425 21426 21427 870 21430 0 c -1-1 --> -2 c ( b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ b^{174, 5}_0 ∧ -p_870) -> ( b^{174, 6}_2 ∧ b^{174, 6}_1 ∧ -b^{174, 6}_0) c in CNF: c -b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ p_870 ∨ b^{174, 6}_2 c -b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ p_870 ∨ b^{174, 6}_1 c -b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ p_870 ∨ -b^{174, 6}_0 c in DIMACS: -21425 21426 -21427 870 21428 0 -21425 21426 -21427 870 21429 0 -21425 21426 -21427 870 -21430 0 c -2-1 --> break c ( b^{174, 5}_2 ∧ b^{174, 5}_1 ∧ -b^{174, 5}_0 ∧ -p_870) -> break c in CNF: c -b^{174, 5}_2 ∨ -b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ p_870 ∨ break c in DIMACS: -21425 -21426 21427 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{174, 5}_2 ∧ -b^{174, 5}_1 ∧ -b^{174, 5}_0 ∧ true) c in CNF: c -b^{174, 5}_2 ∨ b^{174, 5}_1 ∨ b^{174, 5}_0 ∨ false c in DIMACS: -21425 21426 21427 0 c 3 does not represent an automaton state. c -(-b^{174, 5}_2 ∧ b^{174, 5}_1 ∧ b^{174, 5}_0 ∧ true) c in CNF: c b^{174, 5}_2 ∨ -b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ false c in DIMACS: 21425 -21426 -21427 0 c -3 does not represent an automaton state. c -( b^{174, 5}_2 ∧ b^{174, 5}_1 ∧ b^{174, 5}_0 ∧ true) c in CNF: c -b^{174, 5}_2 ∨ -b^{174, 5}_1 ∨ -b^{174, 5}_0 ∨ false c in DIMACS: -21425 -21426 -21427 0 c i = 6 c -2+1 --> -1 c ( b^{174, 6}_2 ∧ b^{174, 6}_1 ∧ -b^{174, 6}_0 ∧ p_1044) -> ( b^{174, 7}_2 ∧ -b^{174, 7}_1 ∧ b^{174, 7}_0) c in CNF: c -b^{174, 6}_2 ∨ -b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ -p_1044 ∨ b^{174, 7}_2 c -b^{174, 6}_2 ∨ -b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ -p_1044 ∨ -b^{174, 7}_1 c -b^{174, 6}_2 ∨ -b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ -p_1044 ∨ b^{174, 7}_0 c in DIMACS: -21428 -21429 21430 -1044 21431 0 -21428 -21429 21430 -1044 -21432 0 -21428 -21429 21430 -1044 21433 0 c -1+1 --> 0 c ( b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ b^{174, 6}_0 ∧ p_1044) -> (-b^{174, 7}_2 ∧ -b^{174, 7}_1 ∧ -b^{174, 7}_0) c in CNF: c -b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ -p_1044 ∨ -b^{174, 7}_2 c -b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ -p_1044 ∨ -b^{174, 7}_1 c -b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ -p_1044 ∨ -b^{174, 7}_0 c in DIMACS: -21428 21429 -21430 -1044 -21431 0 -21428 21429 -21430 -1044 -21432 0 -21428 21429 -21430 -1044 -21433 0 c 0+1 --> 1 c (-b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ -b^{174, 6}_0 ∧ p_1044) -> (-b^{174, 7}_2 ∧ -b^{174, 7}_1 ∧ b^{174, 7}_0) c in CNF: c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ -p_1044 ∨ -b^{174, 7}_2 c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ -p_1044 ∨ -b^{174, 7}_1 c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ -p_1044 ∨ b^{174, 7}_0 c in DIMACS: 21428 21429 21430 -1044 -21431 0 21428 21429 21430 -1044 -21432 0 21428 21429 21430 -1044 21433 0 c 1+1 --> 2 c (-b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ b^{174, 6}_0 ∧ p_1044) -> (-b^{174, 7}_2 ∧ b^{174, 7}_1 ∧ -b^{174, 7}_0) c in CNF: c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ -p_1044 ∨ -b^{174, 7}_2 c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ -p_1044 ∨ b^{174, 7}_1 c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ -p_1044 ∨ -b^{174, 7}_0 c in DIMACS: 21428 21429 -21430 -1044 -21431 0 21428 21429 -21430 -1044 21432 0 21428 21429 -21430 -1044 -21433 0 c 2+1 --> break c (-b^{174, 6}_2 ∧ b^{174, 6}_1 ∧ -b^{174, 6}_0 ∧ p_1044) -> break c in CNF: c b^{174, 6}_2 ∨ -b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ -p_1044 ∨ break c in DIMACS: 21428 -21429 21430 -1044 1162 0 c 2-1 --> 1 c (-b^{174, 6}_2 ∧ b^{174, 6}_1 ∧ -b^{174, 6}_0 ∧ -p_1044) -> (-b^{174, 7}_2 ∧ -b^{174, 7}_1 ∧ b^{174, 7}_0) c in CNF: c b^{174, 6}_2 ∨ -b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ p_1044 ∨ -b^{174, 7}_2 c b^{174, 6}_2 ∨ -b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ p_1044 ∨ -b^{174, 7}_1 c b^{174, 6}_2 ∨ -b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ p_1044 ∨ b^{174, 7}_0 c in DIMACS: 21428 -21429 21430 1044 -21431 0 21428 -21429 21430 1044 -21432 0 21428 -21429 21430 1044 21433 0 c 1-1 --> 0 c (-b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ b^{174, 6}_0 ∧ -p_1044) -> (-b^{174, 7}_2 ∧ -b^{174, 7}_1 ∧ -b^{174, 7}_0) c in CNF: c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ p_1044 ∨ -b^{174, 7}_2 c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ p_1044 ∨ -b^{174, 7}_1 c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ p_1044 ∨ -b^{174, 7}_0 c in DIMACS: 21428 21429 -21430 1044 -21431 0 21428 21429 -21430 1044 -21432 0 21428 21429 -21430 1044 -21433 0 c 0-1 --> -1 c (-b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ -b^{174, 6}_0 ∧ -p_1044) -> ( b^{174, 7}_2 ∧ -b^{174, 7}_1 ∧ b^{174, 7}_0) c in CNF: c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ p_1044 ∨ b^{174, 7}_2 c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ p_1044 ∨ -b^{174, 7}_1 c b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ p_1044 ∨ b^{174, 7}_0 c in DIMACS: 21428 21429 21430 1044 21431 0 21428 21429 21430 1044 -21432 0 21428 21429 21430 1044 21433 0 c -1-1 --> -2 c ( b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ b^{174, 6}_0 ∧ -p_1044) -> ( b^{174, 7}_2 ∧ b^{174, 7}_1 ∧ -b^{174, 7}_0) c in CNF: c -b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ p_1044 ∨ b^{174, 7}_2 c -b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ p_1044 ∨ b^{174, 7}_1 c -b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ p_1044 ∨ -b^{174, 7}_0 c in DIMACS: -21428 21429 -21430 1044 21431 0 -21428 21429 -21430 1044 21432 0 -21428 21429 -21430 1044 -21433 0 c -2-1 --> break c ( b^{174, 6}_2 ∧ b^{174, 6}_1 ∧ -b^{174, 6}_0 ∧ -p_1044) -> break c in CNF: c -b^{174, 6}_2 ∨ -b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ p_1044 ∨ break c in DIMACS: -21428 -21429 21430 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{174, 6}_2 ∧ -b^{174, 6}_1 ∧ -b^{174, 6}_0 ∧ true) c in CNF: c -b^{174, 6}_2 ∨ b^{174, 6}_1 ∨ b^{174, 6}_0 ∨ false c in DIMACS: -21428 21429 21430 0 c 3 does not represent an automaton state. c -(-b^{174, 6}_2 ∧ b^{174, 6}_1 ∧ b^{174, 6}_0 ∧ true) c in CNF: c b^{174, 6}_2 ∨ -b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ false c in DIMACS: 21428 -21429 -21430 0 c -3 does not represent an automaton state. c -( b^{174, 6}_2 ∧ b^{174, 6}_1 ∧ b^{174, 6}_0 ∧ true) c in CNF: c -b^{174, 6}_2 ∨ -b^{174, 6}_1 ∨ -b^{174, 6}_0 ∨ false c in DIMACS: -21428 -21429 -21430 0 c INIT for k = 175 c -b^{175, 1}_2 c -b^{175, 1}_1 c -b^{175, 1}_0 c in DIMACS: -21434 0 -21435 0 -21436 0 c Transitions for k = 175 c i = 1 c -2+1 --> -1 c ( b^{175, 1}_2 ∧ b^{175, 1}_1 ∧ -b^{175, 1}_0 ∧ p_175) -> ( b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ b^{175, 2}_0) c in CNF: c -b^{175, 1}_2 ∨ -b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ -p_175 ∨ b^{175, 2}_2 c -b^{175, 1}_2 ∨ -b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ -p_175 ∨ -b^{175, 2}_1 c -b^{175, 1}_2 ∨ -b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ -p_175 ∨ b^{175, 2}_0 c in DIMACS: -21434 -21435 21436 -175 21437 0 -21434 -21435 21436 -175 -21438 0 -21434 -21435 21436 -175 21439 0 c -1+1 --> 0 c ( b^{175, 1}_2 ∧ -b^{175, 1}_1 ∧ b^{175, 1}_0 ∧ p_175) -> (-b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ -b^{175, 2}_0) c in CNF: c -b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ -p_175 ∨ -b^{175, 2}_2 c -b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ -p_175 ∨ -b^{175, 2}_1 c -b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ -p_175 ∨ -b^{175, 2}_0 c in DIMACS: -21434 21435 -21436 -175 -21437 0 -21434 21435 -21436 -175 -21438 0 -21434 21435 -21436 -175 -21439 0 c 0+1 --> 1 c (-b^{175, 1}_2 ∧ -b^{175, 1}_1 ∧ -b^{175, 1}_0 ∧ p_175) -> (-b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ b^{175, 2}_0) c in CNF: c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ -p_175 ∨ -b^{175, 2}_2 c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ -p_175 ∨ -b^{175, 2}_1 c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ -p_175 ∨ b^{175, 2}_0 c in DIMACS: 21434 21435 21436 -175 -21437 0 21434 21435 21436 -175 -21438 0 21434 21435 21436 -175 21439 0 c 1+1 --> 2 c (-b^{175, 1}_2 ∧ -b^{175, 1}_1 ∧ b^{175, 1}_0 ∧ p_175) -> (-b^{175, 2}_2 ∧ b^{175, 2}_1 ∧ -b^{175, 2}_0) c in CNF: c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ -p_175 ∨ -b^{175, 2}_2 c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ -p_175 ∨ b^{175, 2}_1 c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ -p_175 ∨ -b^{175, 2}_0 c in DIMACS: 21434 21435 -21436 -175 -21437 0 21434 21435 -21436 -175 21438 0 21434 21435 -21436 -175 -21439 0 c 2+1 --> break c (-b^{175, 1}_2 ∧ b^{175, 1}_1 ∧ -b^{175, 1}_0 ∧ p_175) -> break c in CNF: c b^{175, 1}_2 ∨ -b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ -p_175 ∨ break c in DIMACS: 21434 -21435 21436 -175 1162 0 c 2-1 --> 1 c (-b^{175, 1}_2 ∧ b^{175, 1}_1 ∧ -b^{175, 1}_0 ∧ -p_175) -> (-b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ b^{175, 2}_0) c in CNF: c b^{175, 1}_2 ∨ -b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ p_175 ∨ -b^{175, 2}_2 c b^{175, 1}_2 ∨ -b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ p_175 ∨ -b^{175, 2}_1 c b^{175, 1}_2 ∨ -b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ p_175 ∨ b^{175, 2}_0 c in DIMACS: 21434 -21435 21436 175 -21437 0 21434 -21435 21436 175 -21438 0 21434 -21435 21436 175 21439 0 c 1-1 --> 0 c (-b^{175, 1}_2 ∧ -b^{175, 1}_1 ∧ b^{175, 1}_0 ∧ -p_175) -> (-b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ -b^{175, 2}_0) c in CNF: c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ p_175 ∨ -b^{175, 2}_2 c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ p_175 ∨ -b^{175, 2}_1 c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ p_175 ∨ -b^{175, 2}_0 c in DIMACS: 21434 21435 -21436 175 -21437 0 21434 21435 -21436 175 -21438 0 21434 21435 -21436 175 -21439 0 c 0-1 --> -1 c (-b^{175, 1}_2 ∧ -b^{175, 1}_1 ∧ -b^{175, 1}_0 ∧ -p_175) -> ( b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ b^{175, 2}_0) c in CNF: c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ p_175 ∨ b^{175, 2}_2 c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ p_175 ∨ -b^{175, 2}_1 c b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ p_175 ∨ b^{175, 2}_0 c in DIMACS: 21434 21435 21436 175 21437 0 21434 21435 21436 175 -21438 0 21434 21435 21436 175 21439 0 c -1-1 --> -2 c ( b^{175, 1}_2 ∧ -b^{175, 1}_1 ∧ b^{175, 1}_0 ∧ -p_175) -> ( b^{175, 2}_2 ∧ b^{175, 2}_1 ∧ -b^{175, 2}_0) c in CNF: c -b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ p_175 ∨ b^{175, 2}_2 c -b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ p_175 ∨ b^{175, 2}_1 c -b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ p_175 ∨ -b^{175, 2}_0 c in DIMACS: -21434 21435 -21436 175 21437 0 -21434 21435 -21436 175 21438 0 -21434 21435 -21436 175 -21439 0 c -2-1 --> break c ( b^{175, 1}_2 ∧ b^{175, 1}_1 ∧ -b^{175, 1}_0 ∧ -p_175) -> break c in CNF: c -b^{175, 1}_2 ∨ -b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ p_175 ∨ break c in DIMACS: -21434 -21435 21436 175 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{175, 1}_2 ∧ -b^{175, 1}_1 ∧ -b^{175, 1}_0 ∧ true) c in CNF: c -b^{175, 1}_2 ∨ b^{175, 1}_1 ∨ b^{175, 1}_0 ∨ false c in DIMACS: -21434 21435 21436 0 c 3 does not represent an automaton state. c -(-b^{175, 1}_2 ∧ b^{175, 1}_1 ∧ b^{175, 1}_0 ∧ true) c in CNF: c b^{175, 1}_2 ∨ -b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ false c in DIMACS: 21434 -21435 -21436 0 c -3 does not represent an automaton state. c -( b^{175, 1}_2 ∧ b^{175, 1}_1 ∧ b^{175, 1}_0 ∧ true) c in CNF: c -b^{175, 1}_2 ∨ -b^{175, 1}_1 ∨ -b^{175, 1}_0 ∨ false c in DIMACS: -21434 -21435 -21436 0 c i = 2 c -2+1 --> -1 c ( b^{175, 2}_2 ∧ b^{175, 2}_1 ∧ -b^{175, 2}_0 ∧ p_350) -> ( b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ b^{175, 3}_0) c in CNF: c -b^{175, 2}_2 ∨ -b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ -p_350 ∨ b^{175, 3}_2 c -b^{175, 2}_2 ∨ -b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ -p_350 ∨ -b^{175, 3}_1 c -b^{175, 2}_2 ∨ -b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ -p_350 ∨ b^{175, 3}_0 c in DIMACS: -21437 -21438 21439 -350 21440 0 -21437 -21438 21439 -350 -21441 0 -21437 -21438 21439 -350 21442 0 c -1+1 --> 0 c ( b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ b^{175, 2}_0 ∧ p_350) -> (-b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ -b^{175, 3}_0) c in CNF: c -b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ -p_350 ∨ -b^{175, 3}_2 c -b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ -p_350 ∨ -b^{175, 3}_1 c -b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ -p_350 ∨ -b^{175, 3}_0 c in DIMACS: -21437 21438 -21439 -350 -21440 0 -21437 21438 -21439 -350 -21441 0 -21437 21438 -21439 -350 -21442 0 c 0+1 --> 1 c (-b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ -b^{175, 2}_0 ∧ p_350) -> (-b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ b^{175, 3}_0) c in CNF: c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ -p_350 ∨ -b^{175, 3}_2 c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ -p_350 ∨ -b^{175, 3}_1 c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ -p_350 ∨ b^{175, 3}_0 c in DIMACS: 21437 21438 21439 -350 -21440 0 21437 21438 21439 -350 -21441 0 21437 21438 21439 -350 21442 0 c 1+1 --> 2 c (-b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ b^{175, 2}_0 ∧ p_350) -> (-b^{175, 3}_2 ∧ b^{175, 3}_1 ∧ -b^{175, 3}_0) c in CNF: c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ -p_350 ∨ -b^{175, 3}_2 c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ -p_350 ∨ b^{175, 3}_1 c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ -p_350 ∨ -b^{175, 3}_0 c in DIMACS: 21437 21438 -21439 -350 -21440 0 21437 21438 -21439 -350 21441 0 21437 21438 -21439 -350 -21442 0 c 2+1 --> break c (-b^{175, 2}_2 ∧ b^{175, 2}_1 ∧ -b^{175, 2}_0 ∧ p_350) -> break c in CNF: c b^{175, 2}_2 ∨ -b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ -p_350 ∨ break c in DIMACS: 21437 -21438 21439 -350 1162 0 c 2-1 --> 1 c (-b^{175, 2}_2 ∧ b^{175, 2}_1 ∧ -b^{175, 2}_0 ∧ -p_350) -> (-b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ b^{175, 3}_0) c in CNF: c b^{175, 2}_2 ∨ -b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ p_350 ∨ -b^{175, 3}_2 c b^{175, 2}_2 ∨ -b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ p_350 ∨ -b^{175, 3}_1 c b^{175, 2}_2 ∨ -b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ p_350 ∨ b^{175, 3}_0 c in DIMACS: 21437 -21438 21439 350 -21440 0 21437 -21438 21439 350 -21441 0 21437 -21438 21439 350 21442 0 c 1-1 --> 0 c (-b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ b^{175, 2}_0 ∧ -p_350) -> (-b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ -b^{175, 3}_0) c in CNF: c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ p_350 ∨ -b^{175, 3}_2 c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ p_350 ∨ -b^{175, 3}_1 c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ p_350 ∨ -b^{175, 3}_0 c in DIMACS: 21437 21438 -21439 350 -21440 0 21437 21438 -21439 350 -21441 0 21437 21438 -21439 350 -21442 0 c 0-1 --> -1 c (-b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ -b^{175, 2}_0 ∧ -p_350) -> ( b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ b^{175, 3}_0) c in CNF: c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ p_350 ∨ b^{175, 3}_2 c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ p_350 ∨ -b^{175, 3}_1 c b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ p_350 ∨ b^{175, 3}_0 c in DIMACS: 21437 21438 21439 350 21440 0 21437 21438 21439 350 -21441 0 21437 21438 21439 350 21442 0 c -1-1 --> -2 c ( b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ b^{175, 2}_0 ∧ -p_350) -> ( b^{175, 3}_2 ∧ b^{175, 3}_1 ∧ -b^{175, 3}_0) c in CNF: c -b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ p_350 ∨ b^{175, 3}_2 c -b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ p_350 ∨ b^{175, 3}_1 c -b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ p_350 ∨ -b^{175, 3}_0 c in DIMACS: -21437 21438 -21439 350 21440 0 -21437 21438 -21439 350 21441 0 -21437 21438 -21439 350 -21442 0 c -2-1 --> break c ( b^{175, 2}_2 ∧ b^{175, 2}_1 ∧ -b^{175, 2}_0 ∧ -p_350) -> break c in CNF: c -b^{175, 2}_2 ∨ -b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ p_350 ∨ break c in DIMACS: -21437 -21438 21439 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{175, 2}_2 ∧ -b^{175, 2}_1 ∧ -b^{175, 2}_0 ∧ true) c in CNF: c -b^{175, 2}_2 ∨ b^{175, 2}_1 ∨ b^{175, 2}_0 ∨ false c in DIMACS: -21437 21438 21439 0 c 3 does not represent an automaton state. c -(-b^{175, 2}_2 ∧ b^{175, 2}_1 ∧ b^{175, 2}_0 ∧ true) c in CNF: c b^{175, 2}_2 ∨ -b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ false c in DIMACS: 21437 -21438 -21439 0 c -3 does not represent an automaton state. c -( b^{175, 2}_2 ∧ b^{175, 2}_1 ∧ b^{175, 2}_0 ∧ true) c in CNF: c -b^{175, 2}_2 ∨ -b^{175, 2}_1 ∨ -b^{175, 2}_0 ∨ false c in DIMACS: -21437 -21438 -21439 0 c i = 3 c -2+1 --> -1 c ( b^{175, 3}_2 ∧ b^{175, 3}_1 ∧ -b^{175, 3}_0 ∧ p_525) -> ( b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ b^{175, 4}_0) c in CNF: c -b^{175, 3}_2 ∨ -b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ -p_525 ∨ b^{175, 4}_2 c -b^{175, 3}_2 ∨ -b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ -p_525 ∨ -b^{175, 4}_1 c -b^{175, 3}_2 ∨ -b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ -p_525 ∨ b^{175, 4}_0 c in DIMACS: -21440 -21441 21442 -525 21443 0 -21440 -21441 21442 -525 -21444 0 -21440 -21441 21442 -525 21445 0 c -1+1 --> 0 c ( b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ b^{175, 3}_0 ∧ p_525) -> (-b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ -b^{175, 4}_0) c in CNF: c -b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ -p_525 ∨ -b^{175, 4}_2 c -b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ -p_525 ∨ -b^{175, 4}_1 c -b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ -p_525 ∨ -b^{175, 4}_0 c in DIMACS: -21440 21441 -21442 -525 -21443 0 -21440 21441 -21442 -525 -21444 0 -21440 21441 -21442 -525 -21445 0 c 0+1 --> 1 c (-b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ -b^{175, 3}_0 ∧ p_525) -> (-b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ b^{175, 4}_0) c in CNF: c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ -p_525 ∨ -b^{175, 4}_2 c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ -p_525 ∨ -b^{175, 4}_1 c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ -p_525 ∨ b^{175, 4}_0 c in DIMACS: 21440 21441 21442 -525 -21443 0 21440 21441 21442 -525 -21444 0 21440 21441 21442 -525 21445 0 c 1+1 --> 2 c (-b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ b^{175, 3}_0 ∧ p_525) -> (-b^{175, 4}_2 ∧ b^{175, 4}_1 ∧ -b^{175, 4}_0) c in CNF: c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ -p_525 ∨ -b^{175, 4}_2 c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ -p_525 ∨ b^{175, 4}_1 c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ -p_525 ∨ -b^{175, 4}_0 c in DIMACS: 21440 21441 -21442 -525 -21443 0 21440 21441 -21442 -525 21444 0 21440 21441 -21442 -525 -21445 0 c 2+1 --> break c (-b^{175, 3}_2 ∧ b^{175, 3}_1 ∧ -b^{175, 3}_0 ∧ p_525) -> break c in CNF: c b^{175, 3}_2 ∨ -b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ -p_525 ∨ break c in DIMACS: 21440 -21441 21442 -525 1162 0 c 2-1 --> 1 c (-b^{175, 3}_2 ∧ b^{175, 3}_1 ∧ -b^{175, 3}_0 ∧ -p_525) -> (-b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ b^{175, 4}_0) c in CNF: c b^{175, 3}_2 ∨ -b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ p_525 ∨ -b^{175, 4}_2 c b^{175, 3}_2 ∨ -b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ p_525 ∨ -b^{175, 4}_1 c b^{175, 3}_2 ∨ -b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ p_525 ∨ b^{175, 4}_0 c in DIMACS: 21440 -21441 21442 525 -21443 0 21440 -21441 21442 525 -21444 0 21440 -21441 21442 525 21445 0 c 1-1 --> 0 c (-b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ b^{175, 3}_0 ∧ -p_525) -> (-b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ -b^{175, 4}_0) c in CNF: c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ p_525 ∨ -b^{175, 4}_2 c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ p_525 ∨ -b^{175, 4}_1 c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ p_525 ∨ -b^{175, 4}_0 c in DIMACS: 21440 21441 -21442 525 -21443 0 21440 21441 -21442 525 -21444 0 21440 21441 -21442 525 -21445 0 c 0-1 --> -1 c (-b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ -b^{175, 3}_0 ∧ -p_525) -> ( b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ b^{175, 4}_0) c in CNF: c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ p_525 ∨ b^{175, 4}_2 c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ p_525 ∨ -b^{175, 4}_1 c b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ p_525 ∨ b^{175, 4}_0 c in DIMACS: 21440 21441 21442 525 21443 0 21440 21441 21442 525 -21444 0 21440 21441 21442 525 21445 0 c -1-1 --> -2 c ( b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ b^{175, 3}_0 ∧ -p_525) -> ( b^{175, 4}_2 ∧ b^{175, 4}_1 ∧ -b^{175, 4}_0) c in CNF: c -b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ p_525 ∨ b^{175, 4}_2 c -b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ p_525 ∨ b^{175, 4}_1 c -b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ p_525 ∨ -b^{175, 4}_0 c in DIMACS: -21440 21441 -21442 525 21443 0 -21440 21441 -21442 525 21444 0 -21440 21441 -21442 525 -21445 0 c -2-1 --> break c ( b^{175, 3}_2 ∧ b^{175, 3}_1 ∧ -b^{175, 3}_0 ∧ -p_525) -> break c in CNF: c -b^{175, 3}_2 ∨ -b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ p_525 ∨ break c in DIMACS: -21440 -21441 21442 525 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{175, 3}_2 ∧ -b^{175, 3}_1 ∧ -b^{175, 3}_0 ∧ true) c in CNF: c -b^{175, 3}_2 ∨ b^{175, 3}_1 ∨ b^{175, 3}_0 ∨ false c in DIMACS: -21440 21441 21442 0 c 3 does not represent an automaton state. c -(-b^{175, 3}_2 ∧ b^{175, 3}_1 ∧ b^{175, 3}_0 ∧ true) c in CNF: c b^{175, 3}_2 ∨ -b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ false c in DIMACS: 21440 -21441 -21442 0 c -3 does not represent an automaton state. c -( b^{175, 3}_2 ∧ b^{175, 3}_1 ∧ b^{175, 3}_0 ∧ true) c in CNF: c -b^{175, 3}_2 ∨ -b^{175, 3}_1 ∨ -b^{175, 3}_0 ∨ false c in DIMACS: -21440 -21441 -21442 0 c i = 4 c -2+1 --> -1 c ( b^{175, 4}_2 ∧ b^{175, 4}_1 ∧ -b^{175, 4}_0 ∧ p_700) -> ( b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ b^{175, 5}_0) c in CNF: c -b^{175, 4}_2 ∨ -b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ -p_700 ∨ b^{175, 5}_2 c -b^{175, 4}_2 ∨ -b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ -p_700 ∨ -b^{175, 5}_1 c -b^{175, 4}_2 ∨ -b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ -p_700 ∨ b^{175, 5}_0 c in DIMACS: -21443 -21444 21445 -700 21446 0 -21443 -21444 21445 -700 -21447 0 -21443 -21444 21445 -700 21448 0 c -1+1 --> 0 c ( b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ b^{175, 4}_0 ∧ p_700) -> (-b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ -b^{175, 5}_0) c in CNF: c -b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ -p_700 ∨ -b^{175, 5}_2 c -b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ -p_700 ∨ -b^{175, 5}_1 c -b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ -p_700 ∨ -b^{175, 5}_0 c in DIMACS: -21443 21444 -21445 -700 -21446 0 -21443 21444 -21445 -700 -21447 0 -21443 21444 -21445 -700 -21448 0 c 0+1 --> 1 c (-b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ -b^{175, 4}_0 ∧ p_700) -> (-b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ b^{175, 5}_0) c in CNF: c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ -p_700 ∨ -b^{175, 5}_2 c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ -p_700 ∨ -b^{175, 5}_1 c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ -p_700 ∨ b^{175, 5}_0 c in DIMACS: 21443 21444 21445 -700 -21446 0 21443 21444 21445 -700 -21447 0 21443 21444 21445 -700 21448 0 c 1+1 --> 2 c (-b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ b^{175, 4}_0 ∧ p_700) -> (-b^{175, 5}_2 ∧ b^{175, 5}_1 ∧ -b^{175, 5}_0) c in CNF: c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ -p_700 ∨ -b^{175, 5}_2 c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ -p_700 ∨ b^{175, 5}_1 c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ -p_700 ∨ -b^{175, 5}_0 c in DIMACS: 21443 21444 -21445 -700 -21446 0 21443 21444 -21445 -700 21447 0 21443 21444 -21445 -700 -21448 0 c 2+1 --> break c (-b^{175, 4}_2 ∧ b^{175, 4}_1 ∧ -b^{175, 4}_0 ∧ p_700) -> break c in CNF: c b^{175, 4}_2 ∨ -b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ -p_700 ∨ break c in DIMACS: 21443 -21444 21445 -700 1162 0 c 2-1 --> 1 c (-b^{175, 4}_2 ∧ b^{175, 4}_1 ∧ -b^{175, 4}_0 ∧ -p_700) -> (-b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ b^{175, 5}_0) c in CNF: c b^{175, 4}_2 ∨ -b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ p_700 ∨ -b^{175, 5}_2 c b^{175, 4}_2 ∨ -b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ p_700 ∨ -b^{175, 5}_1 c b^{175, 4}_2 ∨ -b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ p_700 ∨ b^{175, 5}_0 c in DIMACS: 21443 -21444 21445 700 -21446 0 21443 -21444 21445 700 -21447 0 21443 -21444 21445 700 21448 0 c 1-1 --> 0 c (-b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ b^{175, 4}_0 ∧ -p_700) -> (-b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ -b^{175, 5}_0) c in CNF: c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ p_700 ∨ -b^{175, 5}_2 c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ p_700 ∨ -b^{175, 5}_1 c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ p_700 ∨ -b^{175, 5}_0 c in DIMACS: 21443 21444 -21445 700 -21446 0 21443 21444 -21445 700 -21447 0 21443 21444 -21445 700 -21448 0 c 0-1 --> -1 c (-b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ -b^{175, 4}_0 ∧ -p_700) -> ( b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ b^{175, 5}_0) c in CNF: c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ p_700 ∨ b^{175, 5}_2 c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ p_700 ∨ -b^{175, 5}_1 c b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ p_700 ∨ b^{175, 5}_0 c in DIMACS: 21443 21444 21445 700 21446 0 21443 21444 21445 700 -21447 0 21443 21444 21445 700 21448 0 c -1-1 --> -2 c ( b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ b^{175, 4}_0 ∧ -p_700) -> ( b^{175, 5}_2 ∧ b^{175, 5}_1 ∧ -b^{175, 5}_0) c in CNF: c -b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ p_700 ∨ b^{175, 5}_2 c -b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ p_700 ∨ b^{175, 5}_1 c -b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ p_700 ∨ -b^{175, 5}_0 c in DIMACS: -21443 21444 -21445 700 21446 0 -21443 21444 -21445 700 21447 0 -21443 21444 -21445 700 -21448 0 c -2-1 --> break c ( b^{175, 4}_2 ∧ b^{175, 4}_1 ∧ -b^{175, 4}_0 ∧ -p_700) -> break c in CNF: c -b^{175, 4}_2 ∨ -b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ p_700 ∨ break c in DIMACS: -21443 -21444 21445 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{175, 4}_2 ∧ -b^{175, 4}_1 ∧ -b^{175, 4}_0 ∧ true) c in CNF: c -b^{175, 4}_2 ∨ b^{175, 4}_1 ∨ b^{175, 4}_0 ∨ false c in DIMACS: -21443 21444 21445 0 c 3 does not represent an automaton state. c -(-b^{175, 4}_2 ∧ b^{175, 4}_1 ∧ b^{175, 4}_0 ∧ true) c in CNF: c b^{175, 4}_2 ∨ -b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ false c in DIMACS: 21443 -21444 -21445 0 c -3 does not represent an automaton state. c -( b^{175, 4}_2 ∧ b^{175, 4}_1 ∧ b^{175, 4}_0 ∧ true) c in CNF: c -b^{175, 4}_2 ∨ -b^{175, 4}_1 ∨ -b^{175, 4}_0 ∨ false c in DIMACS: -21443 -21444 -21445 0 c i = 5 c -2+1 --> -1 c ( b^{175, 5}_2 ∧ b^{175, 5}_1 ∧ -b^{175, 5}_0 ∧ p_875) -> ( b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ b^{175, 6}_0) c in CNF: c -b^{175, 5}_2 ∨ -b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ -p_875 ∨ b^{175, 6}_2 c -b^{175, 5}_2 ∨ -b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ -p_875 ∨ -b^{175, 6}_1 c -b^{175, 5}_2 ∨ -b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ -p_875 ∨ b^{175, 6}_0 c in DIMACS: -21446 -21447 21448 -875 21449 0 -21446 -21447 21448 -875 -21450 0 -21446 -21447 21448 -875 21451 0 c -1+1 --> 0 c ( b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ b^{175, 5}_0 ∧ p_875) -> (-b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ -b^{175, 6}_0) c in CNF: c -b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ -p_875 ∨ -b^{175, 6}_2 c -b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ -p_875 ∨ -b^{175, 6}_1 c -b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ -p_875 ∨ -b^{175, 6}_0 c in DIMACS: -21446 21447 -21448 -875 -21449 0 -21446 21447 -21448 -875 -21450 0 -21446 21447 -21448 -875 -21451 0 c 0+1 --> 1 c (-b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ -b^{175, 5}_0 ∧ p_875) -> (-b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ b^{175, 6}_0) c in CNF: c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ -p_875 ∨ -b^{175, 6}_2 c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ -p_875 ∨ -b^{175, 6}_1 c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ -p_875 ∨ b^{175, 6}_0 c in DIMACS: 21446 21447 21448 -875 -21449 0 21446 21447 21448 -875 -21450 0 21446 21447 21448 -875 21451 0 c 1+1 --> 2 c (-b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ b^{175, 5}_0 ∧ p_875) -> (-b^{175, 6}_2 ∧ b^{175, 6}_1 ∧ -b^{175, 6}_0) c in CNF: c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ -p_875 ∨ -b^{175, 6}_2 c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ -p_875 ∨ b^{175, 6}_1 c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ -p_875 ∨ -b^{175, 6}_0 c in DIMACS: 21446 21447 -21448 -875 -21449 0 21446 21447 -21448 -875 21450 0 21446 21447 -21448 -875 -21451 0 c 2+1 --> break c (-b^{175, 5}_2 ∧ b^{175, 5}_1 ∧ -b^{175, 5}_0 ∧ p_875) -> break c in CNF: c b^{175, 5}_2 ∨ -b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ -p_875 ∨ break c in DIMACS: 21446 -21447 21448 -875 1162 0 c 2-1 --> 1 c (-b^{175, 5}_2 ∧ b^{175, 5}_1 ∧ -b^{175, 5}_0 ∧ -p_875) -> (-b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ b^{175, 6}_0) c in CNF: c b^{175, 5}_2 ∨ -b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ p_875 ∨ -b^{175, 6}_2 c b^{175, 5}_2 ∨ -b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ p_875 ∨ -b^{175, 6}_1 c b^{175, 5}_2 ∨ -b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ p_875 ∨ b^{175, 6}_0 c in DIMACS: 21446 -21447 21448 875 -21449 0 21446 -21447 21448 875 -21450 0 21446 -21447 21448 875 21451 0 c 1-1 --> 0 c (-b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ b^{175, 5}_0 ∧ -p_875) -> (-b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ -b^{175, 6}_0) c in CNF: c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ p_875 ∨ -b^{175, 6}_2 c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ p_875 ∨ -b^{175, 6}_1 c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ p_875 ∨ -b^{175, 6}_0 c in DIMACS: 21446 21447 -21448 875 -21449 0 21446 21447 -21448 875 -21450 0 21446 21447 -21448 875 -21451 0 c 0-1 --> -1 c (-b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ -b^{175, 5}_0 ∧ -p_875) -> ( b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ b^{175, 6}_0) c in CNF: c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ p_875 ∨ b^{175, 6}_2 c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ p_875 ∨ -b^{175, 6}_1 c b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ p_875 ∨ b^{175, 6}_0 c in DIMACS: 21446 21447 21448 875 21449 0 21446 21447 21448 875 -21450 0 21446 21447 21448 875 21451 0 c -1-1 --> -2 c ( b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ b^{175, 5}_0 ∧ -p_875) -> ( b^{175, 6}_2 ∧ b^{175, 6}_1 ∧ -b^{175, 6}_0) c in CNF: c -b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ p_875 ∨ b^{175, 6}_2 c -b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ p_875 ∨ b^{175, 6}_1 c -b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ p_875 ∨ -b^{175, 6}_0 c in DIMACS: -21446 21447 -21448 875 21449 0 -21446 21447 -21448 875 21450 0 -21446 21447 -21448 875 -21451 0 c -2-1 --> break c ( b^{175, 5}_2 ∧ b^{175, 5}_1 ∧ -b^{175, 5}_0 ∧ -p_875) -> break c in CNF: c -b^{175, 5}_2 ∨ -b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ p_875 ∨ break c in DIMACS: -21446 -21447 21448 875 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{175, 5}_2 ∧ -b^{175, 5}_1 ∧ -b^{175, 5}_0 ∧ true) c in CNF: c -b^{175, 5}_2 ∨ b^{175, 5}_1 ∨ b^{175, 5}_0 ∨ false c in DIMACS: -21446 21447 21448 0 c 3 does not represent an automaton state. c -(-b^{175, 5}_2 ∧ b^{175, 5}_1 ∧ b^{175, 5}_0 ∧ true) c in CNF: c b^{175, 5}_2 ∨ -b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ false c in DIMACS: 21446 -21447 -21448 0 c -3 does not represent an automaton state. c -( b^{175, 5}_2 ∧ b^{175, 5}_1 ∧ b^{175, 5}_0 ∧ true) c in CNF: c -b^{175, 5}_2 ∨ -b^{175, 5}_1 ∨ -b^{175, 5}_0 ∨ false c in DIMACS: -21446 -21447 -21448 0 c i = 6 c -2+1 --> -1 c ( b^{175, 6}_2 ∧ b^{175, 6}_1 ∧ -b^{175, 6}_0 ∧ p_1050) -> ( b^{175, 7}_2 ∧ -b^{175, 7}_1 ∧ b^{175, 7}_0) c in CNF: c -b^{175, 6}_2 ∨ -b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ -p_1050 ∨ b^{175, 7}_2 c -b^{175, 6}_2 ∨ -b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ -p_1050 ∨ -b^{175, 7}_1 c -b^{175, 6}_2 ∨ -b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ -p_1050 ∨ b^{175, 7}_0 c in DIMACS: -21449 -21450 21451 -1050 21452 0 -21449 -21450 21451 -1050 -21453 0 -21449 -21450 21451 -1050 21454 0 c -1+1 --> 0 c ( b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ b^{175, 6}_0 ∧ p_1050) -> (-b^{175, 7}_2 ∧ -b^{175, 7}_1 ∧ -b^{175, 7}_0) c in CNF: c -b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ -p_1050 ∨ -b^{175, 7}_2 c -b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ -p_1050 ∨ -b^{175, 7}_1 c -b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ -p_1050 ∨ -b^{175, 7}_0 c in DIMACS: -21449 21450 -21451 -1050 -21452 0 -21449 21450 -21451 -1050 -21453 0 -21449 21450 -21451 -1050 -21454 0 c 0+1 --> 1 c (-b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ -b^{175, 6}_0 ∧ p_1050) -> (-b^{175, 7}_2 ∧ -b^{175, 7}_1 ∧ b^{175, 7}_0) c in CNF: c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ -p_1050 ∨ -b^{175, 7}_2 c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ -p_1050 ∨ -b^{175, 7}_1 c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ -p_1050 ∨ b^{175, 7}_0 c in DIMACS: 21449 21450 21451 -1050 -21452 0 21449 21450 21451 -1050 -21453 0 21449 21450 21451 -1050 21454 0 c 1+1 --> 2 c (-b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ b^{175, 6}_0 ∧ p_1050) -> (-b^{175, 7}_2 ∧ b^{175, 7}_1 ∧ -b^{175, 7}_0) c in CNF: c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ -p_1050 ∨ -b^{175, 7}_2 c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ -p_1050 ∨ b^{175, 7}_1 c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ -p_1050 ∨ -b^{175, 7}_0 c in DIMACS: 21449 21450 -21451 -1050 -21452 0 21449 21450 -21451 -1050 21453 0 21449 21450 -21451 -1050 -21454 0 c 2+1 --> break c (-b^{175, 6}_2 ∧ b^{175, 6}_1 ∧ -b^{175, 6}_0 ∧ p_1050) -> break c in CNF: c b^{175, 6}_2 ∨ -b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ -p_1050 ∨ break c in DIMACS: 21449 -21450 21451 -1050 1162 0 c 2-1 --> 1 c (-b^{175, 6}_2 ∧ b^{175, 6}_1 ∧ -b^{175, 6}_0 ∧ -p_1050) -> (-b^{175, 7}_2 ∧ -b^{175, 7}_1 ∧ b^{175, 7}_0) c in CNF: c b^{175, 6}_2 ∨ -b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ p_1050 ∨ -b^{175, 7}_2 c b^{175, 6}_2 ∨ -b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ p_1050 ∨ -b^{175, 7}_1 c b^{175, 6}_2 ∨ -b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ p_1050 ∨ b^{175, 7}_0 c in DIMACS: 21449 -21450 21451 1050 -21452 0 21449 -21450 21451 1050 -21453 0 21449 -21450 21451 1050 21454 0 c 1-1 --> 0 c (-b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ b^{175, 6}_0 ∧ -p_1050) -> (-b^{175, 7}_2 ∧ -b^{175, 7}_1 ∧ -b^{175, 7}_0) c in CNF: c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ p_1050 ∨ -b^{175, 7}_2 c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ p_1050 ∨ -b^{175, 7}_1 c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ p_1050 ∨ -b^{175, 7}_0 c in DIMACS: 21449 21450 -21451 1050 -21452 0 21449 21450 -21451 1050 -21453 0 21449 21450 -21451 1050 -21454 0 c 0-1 --> -1 c (-b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ -b^{175, 6}_0 ∧ -p_1050) -> ( b^{175, 7}_2 ∧ -b^{175, 7}_1 ∧ b^{175, 7}_0) c in CNF: c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ p_1050 ∨ b^{175, 7}_2 c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ p_1050 ∨ -b^{175, 7}_1 c b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ p_1050 ∨ b^{175, 7}_0 c in DIMACS: 21449 21450 21451 1050 21452 0 21449 21450 21451 1050 -21453 0 21449 21450 21451 1050 21454 0 c -1-1 --> -2 c ( b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ b^{175, 6}_0 ∧ -p_1050) -> ( b^{175, 7}_2 ∧ b^{175, 7}_1 ∧ -b^{175, 7}_0) c in CNF: c -b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ p_1050 ∨ b^{175, 7}_2 c -b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ p_1050 ∨ b^{175, 7}_1 c -b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ p_1050 ∨ -b^{175, 7}_0 c in DIMACS: -21449 21450 -21451 1050 21452 0 -21449 21450 -21451 1050 21453 0 -21449 21450 -21451 1050 -21454 0 c -2-1 --> break c ( b^{175, 6}_2 ∧ b^{175, 6}_1 ∧ -b^{175, 6}_0 ∧ -p_1050) -> break c in CNF: c -b^{175, 6}_2 ∨ -b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ p_1050 ∨ break c in DIMACS: -21449 -21450 21451 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{175, 6}_2 ∧ -b^{175, 6}_1 ∧ -b^{175, 6}_0 ∧ true) c in CNF: c -b^{175, 6}_2 ∨ b^{175, 6}_1 ∨ b^{175, 6}_0 ∨ false c in DIMACS: -21449 21450 21451 0 c 3 does not represent an automaton state. c -(-b^{175, 6}_2 ∧ b^{175, 6}_1 ∧ b^{175, 6}_0 ∧ true) c in CNF: c b^{175, 6}_2 ∨ -b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ false c in DIMACS: 21449 -21450 -21451 0 c -3 does not represent an automaton state. c -( b^{175, 6}_2 ∧ b^{175, 6}_1 ∧ b^{175, 6}_0 ∧ true) c in CNF: c -b^{175, 6}_2 ∨ -b^{175, 6}_1 ∨ -b^{175, 6}_0 ∨ false c in DIMACS: -21449 -21450 -21451 0 c INIT for k = 176 c -b^{176, 1}_2 c -b^{176, 1}_1 c -b^{176, 1}_0 c in DIMACS: -21455 0 -21456 0 -21457 0 c Transitions for k = 176 c i = 1 c -2+1 --> -1 c ( b^{176, 1}_2 ∧ b^{176, 1}_1 ∧ -b^{176, 1}_0 ∧ p_176) -> ( b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ b^{176, 2}_0) c in CNF: c -b^{176, 1}_2 ∨ -b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ -p_176 ∨ b^{176, 2}_2 c -b^{176, 1}_2 ∨ -b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ -p_176 ∨ -b^{176, 2}_1 c -b^{176, 1}_2 ∨ -b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ -p_176 ∨ b^{176, 2}_0 c in DIMACS: -21455 -21456 21457 -176 21458 0 -21455 -21456 21457 -176 -21459 0 -21455 -21456 21457 -176 21460 0 c -1+1 --> 0 c ( b^{176, 1}_2 ∧ -b^{176, 1}_1 ∧ b^{176, 1}_0 ∧ p_176) -> (-b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ -b^{176, 2}_0) c in CNF: c -b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ -p_176 ∨ -b^{176, 2}_2 c -b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ -p_176 ∨ -b^{176, 2}_1 c -b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ -p_176 ∨ -b^{176, 2}_0 c in DIMACS: -21455 21456 -21457 -176 -21458 0 -21455 21456 -21457 -176 -21459 0 -21455 21456 -21457 -176 -21460 0 c 0+1 --> 1 c (-b^{176, 1}_2 ∧ -b^{176, 1}_1 ∧ -b^{176, 1}_0 ∧ p_176) -> (-b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ b^{176, 2}_0) c in CNF: c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ -p_176 ∨ -b^{176, 2}_2 c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ -p_176 ∨ -b^{176, 2}_1 c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ -p_176 ∨ b^{176, 2}_0 c in DIMACS: 21455 21456 21457 -176 -21458 0 21455 21456 21457 -176 -21459 0 21455 21456 21457 -176 21460 0 c 1+1 --> 2 c (-b^{176, 1}_2 ∧ -b^{176, 1}_1 ∧ b^{176, 1}_0 ∧ p_176) -> (-b^{176, 2}_2 ∧ b^{176, 2}_1 ∧ -b^{176, 2}_0) c in CNF: c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ -p_176 ∨ -b^{176, 2}_2 c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ -p_176 ∨ b^{176, 2}_1 c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ -p_176 ∨ -b^{176, 2}_0 c in DIMACS: 21455 21456 -21457 -176 -21458 0 21455 21456 -21457 -176 21459 0 21455 21456 -21457 -176 -21460 0 c 2+1 --> break c (-b^{176, 1}_2 ∧ b^{176, 1}_1 ∧ -b^{176, 1}_0 ∧ p_176) -> break c in CNF: c b^{176, 1}_2 ∨ -b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ -p_176 ∨ break c in DIMACS: 21455 -21456 21457 -176 1162 0 c 2-1 --> 1 c (-b^{176, 1}_2 ∧ b^{176, 1}_1 ∧ -b^{176, 1}_0 ∧ -p_176) -> (-b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ b^{176, 2}_0) c in CNF: c b^{176, 1}_2 ∨ -b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ p_176 ∨ -b^{176, 2}_2 c b^{176, 1}_2 ∨ -b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ p_176 ∨ -b^{176, 2}_1 c b^{176, 1}_2 ∨ -b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ p_176 ∨ b^{176, 2}_0 c in DIMACS: 21455 -21456 21457 176 -21458 0 21455 -21456 21457 176 -21459 0 21455 -21456 21457 176 21460 0 c 1-1 --> 0 c (-b^{176, 1}_2 ∧ -b^{176, 1}_1 ∧ b^{176, 1}_0 ∧ -p_176) -> (-b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ -b^{176, 2}_0) c in CNF: c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ p_176 ∨ -b^{176, 2}_2 c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ p_176 ∨ -b^{176, 2}_1 c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ p_176 ∨ -b^{176, 2}_0 c in DIMACS: 21455 21456 -21457 176 -21458 0 21455 21456 -21457 176 -21459 0 21455 21456 -21457 176 -21460 0 c 0-1 --> -1 c (-b^{176, 1}_2 ∧ -b^{176, 1}_1 ∧ -b^{176, 1}_0 ∧ -p_176) -> ( b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ b^{176, 2}_0) c in CNF: c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ p_176 ∨ b^{176, 2}_2 c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ p_176 ∨ -b^{176, 2}_1 c b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ p_176 ∨ b^{176, 2}_0 c in DIMACS: 21455 21456 21457 176 21458 0 21455 21456 21457 176 -21459 0 21455 21456 21457 176 21460 0 c -1-1 --> -2 c ( b^{176, 1}_2 ∧ -b^{176, 1}_1 ∧ b^{176, 1}_0 ∧ -p_176) -> ( b^{176, 2}_2 ∧ b^{176, 2}_1 ∧ -b^{176, 2}_0) c in CNF: c -b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ p_176 ∨ b^{176, 2}_2 c -b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ p_176 ∨ b^{176, 2}_1 c -b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ p_176 ∨ -b^{176, 2}_0 c in DIMACS: -21455 21456 -21457 176 21458 0 -21455 21456 -21457 176 21459 0 -21455 21456 -21457 176 -21460 0 c -2-1 --> break c ( b^{176, 1}_2 ∧ b^{176, 1}_1 ∧ -b^{176, 1}_0 ∧ -p_176) -> break c in CNF: c -b^{176, 1}_2 ∨ -b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ p_176 ∨ break c in DIMACS: -21455 -21456 21457 176 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{176, 1}_2 ∧ -b^{176, 1}_1 ∧ -b^{176, 1}_0 ∧ true) c in CNF: c -b^{176, 1}_2 ∨ b^{176, 1}_1 ∨ b^{176, 1}_0 ∨ false c in DIMACS: -21455 21456 21457 0 c 3 does not represent an automaton state. c -(-b^{176, 1}_2 ∧ b^{176, 1}_1 ∧ b^{176, 1}_0 ∧ true) c in CNF: c b^{176, 1}_2 ∨ -b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ false c in DIMACS: 21455 -21456 -21457 0 c -3 does not represent an automaton state. c -( b^{176, 1}_2 ∧ b^{176, 1}_1 ∧ b^{176, 1}_0 ∧ true) c in CNF: c -b^{176, 1}_2 ∨ -b^{176, 1}_1 ∨ -b^{176, 1}_0 ∨ false c in DIMACS: -21455 -21456 -21457 0 c i = 2 c -2+1 --> -1 c ( b^{176, 2}_2 ∧ b^{176, 2}_1 ∧ -b^{176, 2}_0 ∧ p_352) -> ( b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ b^{176, 3}_0) c in CNF: c -b^{176, 2}_2 ∨ -b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ -p_352 ∨ b^{176, 3}_2 c -b^{176, 2}_2 ∨ -b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ -p_352 ∨ -b^{176, 3}_1 c -b^{176, 2}_2 ∨ -b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ -p_352 ∨ b^{176, 3}_0 c in DIMACS: -21458 -21459 21460 -352 21461 0 -21458 -21459 21460 -352 -21462 0 -21458 -21459 21460 -352 21463 0 c -1+1 --> 0 c ( b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ b^{176, 2}_0 ∧ p_352) -> (-b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ -b^{176, 3}_0) c in CNF: c -b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ -p_352 ∨ -b^{176, 3}_2 c -b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ -p_352 ∨ -b^{176, 3}_1 c -b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ -p_352 ∨ -b^{176, 3}_0 c in DIMACS: -21458 21459 -21460 -352 -21461 0 -21458 21459 -21460 -352 -21462 0 -21458 21459 -21460 -352 -21463 0 c 0+1 --> 1 c (-b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ -b^{176, 2}_0 ∧ p_352) -> (-b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ b^{176, 3}_0) c in CNF: c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ -p_352 ∨ -b^{176, 3}_2 c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ -p_352 ∨ -b^{176, 3}_1 c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ -p_352 ∨ b^{176, 3}_0 c in DIMACS: 21458 21459 21460 -352 -21461 0 21458 21459 21460 -352 -21462 0 21458 21459 21460 -352 21463 0 c 1+1 --> 2 c (-b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ b^{176, 2}_0 ∧ p_352) -> (-b^{176, 3}_2 ∧ b^{176, 3}_1 ∧ -b^{176, 3}_0) c in CNF: c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ -p_352 ∨ -b^{176, 3}_2 c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ -p_352 ∨ b^{176, 3}_1 c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ -p_352 ∨ -b^{176, 3}_0 c in DIMACS: 21458 21459 -21460 -352 -21461 0 21458 21459 -21460 -352 21462 0 21458 21459 -21460 -352 -21463 0 c 2+1 --> break c (-b^{176, 2}_2 ∧ b^{176, 2}_1 ∧ -b^{176, 2}_0 ∧ p_352) -> break c in CNF: c b^{176, 2}_2 ∨ -b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ -p_352 ∨ break c in DIMACS: 21458 -21459 21460 -352 1162 0 c 2-1 --> 1 c (-b^{176, 2}_2 ∧ b^{176, 2}_1 ∧ -b^{176, 2}_0 ∧ -p_352) -> (-b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ b^{176, 3}_0) c in CNF: c b^{176, 2}_2 ∨ -b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ p_352 ∨ -b^{176, 3}_2 c b^{176, 2}_2 ∨ -b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ p_352 ∨ -b^{176, 3}_1 c b^{176, 2}_2 ∨ -b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ p_352 ∨ b^{176, 3}_0 c in DIMACS: 21458 -21459 21460 352 -21461 0 21458 -21459 21460 352 -21462 0 21458 -21459 21460 352 21463 0 c 1-1 --> 0 c (-b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ b^{176, 2}_0 ∧ -p_352) -> (-b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ -b^{176, 3}_0) c in CNF: c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ p_352 ∨ -b^{176, 3}_2 c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ p_352 ∨ -b^{176, 3}_1 c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ p_352 ∨ -b^{176, 3}_0 c in DIMACS: 21458 21459 -21460 352 -21461 0 21458 21459 -21460 352 -21462 0 21458 21459 -21460 352 -21463 0 c 0-1 --> -1 c (-b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ -b^{176, 2}_0 ∧ -p_352) -> ( b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ b^{176, 3}_0) c in CNF: c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ p_352 ∨ b^{176, 3}_2 c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ p_352 ∨ -b^{176, 3}_1 c b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ p_352 ∨ b^{176, 3}_0 c in DIMACS: 21458 21459 21460 352 21461 0 21458 21459 21460 352 -21462 0 21458 21459 21460 352 21463 0 c -1-1 --> -2 c ( b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ b^{176, 2}_0 ∧ -p_352) -> ( b^{176, 3}_2 ∧ b^{176, 3}_1 ∧ -b^{176, 3}_0) c in CNF: c -b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ p_352 ∨ b^{176, 3}_2 c -b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ p_352 ∨ b^{176, 3}_1 c -b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ p_352 ∨ -b^{176, 3}_0 c in DIMACS: -21458 21459 -21460 352 21461 0 -21458 21459 -21460 352 21462 0 -21458 21459 -21460 352 -21463 0 c -2-1 --> break c ( b^{176, 2}_2 ∧ b^{176, 2}_1 ∧ -b^{176, 2}_0 ∧ -p_352) -> break c in CNF: c -b^{176, 2}_2 ∨ -b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ p_352 ∨ break c in DIMACS: -21458 -21459 21460 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{176, 2}_2 ∧ -b^{176, 2}_1 ∧ -b^{176, 2}_0 ∧ true) c in CNF: c -b^{176, 2}_2 ∨ b^{176, 2}_1 ∨ b^{176, 2}_0 ∨ false c in DIMACS: -21458 21459 21460 0 c 3 does not represent an automaton state. c -(-b^{176, 2}_2 ∧ b^{176, 2}_1 ∧ b^{176, 2}_0 ∧ true) c in CNF: c b^{176, 2}_2 ∨ -b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ false c in DIMACS: 21458 -21459 -21460 0 c -3 does not represent an automaton state. c -( b^{176, 2}_2 ∧ b^{176, 2}_1 ∧ b^{176, 2}_0 ∧ true) c in CNF: c -b^{176, 2}_2 ∨ -b^{176, 2}_1 ∨ -b^{176, 2}_0 ∨ false c in DIMACS: -21458 -21459 -21460 0 c i = 3 c -2+1 --> -1 c ( b^{176, 3}_2 ∧ b^{176, 3}_1 ∧ -b^{176, 3}_0 ∧ p_528) -> ( b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ b^{176, 4}_0) c in CNF: c -b^{176, 3}_2 ∨ -b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ -p_528 ∨ b^{176, 4}_2 c -b^{176, 3}_2 ∨ -b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ -p_528 ∨ -b^{176, 4}_1 c -b^{176, 3}_2 ∨ -b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ -p_528 ∨ b^{176, 4}_0 c in DIMACS: -21461 -21462 21463 -528 21464 0 -21461 -21462 21463 -528 -21465 0 -21461 -21462 21463 -528 21466 0 c -1+1 --> 0 c ( b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ b^{176, 3}_0 ∧ p_528) -> (-b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ -b^{176, 4}_0) c in CNF: c -b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ -p_528 ∨ -b^{176, 4}_2 c -b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ -p_528 ∨ -b^{176, 4}_1 c -b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ -p_528 ∨ -b^{176, 4}_0 c in DIMACS: -21461 21462 -21463 -528 -21464 0 -21461 21462 -21463 -528 -21465 0 -21461 21462 -21463 -528 -21466 0 c 0+1 --> 1 c (-b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ -b^{176, 3}_0 ∧ p_528) -> (-b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ b^{176, 4}_0) c in CNF: c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ -p_528 ∨ -b^{176, 4}_2 c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ -p_528 ∨ -b^{176, 4}_1 c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ -p_528 ∨ b^{176, 4}_0 c in DIMACS: 21461 21462 21463 -528 -21464 0 21461 21462 21463 -528 -21465 0 21461 21462 21463 -528 21466 0 c 1+1 --> 2 c (-b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ b^{176, 3}_0 ∧ p_528) -> (-b^{176, 4}_2 ∧ b^{176, 4}_1 ∧ -b^{176, 4}_0) c in CNF: c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ -p_528 ∨ -b^{176, 4}_2 c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ -p_528 ∨ b^{176, 4}_1 c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ -p_528 ∨ -b^{176, 4}_0 c in DIMACS: 21461 21462 -21463 -528 -21464 0 21461 21462 -21463 -528 21465 0 21461 21462 -21463 -528 -21466 0 c 2+1 --> break c (-b^{176, 3}_2 ∧ b^{176, 3}_1 ∧ -b^{176, 3}_0 ∧ p_528) -> break c in CNF: c b^{176, 3}_2 ∨ -b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ -p_528 ∨ break c in DIMACS: 21461 -21462 21463 -528 1162 0 c 2-1 --> 1 c (-b^{176, 3}_2 ∧ b^{176, 3}_1 ∧ -b^{176, 3}_0 ∧ -p_528) -> (-b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ b^{176, 4}_0) c in CNF: c b^{176, 3}_2 ∨ -b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ p_528 ∨ -b^{176, 4}_2 c b^{176, 3}_2 ∨ -b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ p_528 ∨ -b^{176, 4}_1 c b^{176, 3}_2 ∨ -b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ p_528 ∨ b^{176, 4}_0 c in DIMACS: 21461 -21462 21463 528 -21464 0 21461 -21462 21463 528 -21465 0 21461 -21462 21463 528 21466 0 c 1-1 --> 0 c (-b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ b^{176, 3}_0 ∧ -p_528) -> (-b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ -b^{176, 4}_0) c in CNF: c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ p_528 ∨ -b^{176, 4}_2 c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ p_528 ∨ -b^{176, 4}_1 c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ p_528 ∨ -b^{176, 4}_0 c in DIMACS: 21461 21462 -21463 528 -21464 0 21461 21462 -21463 528 -21465 0 21461 21462 -21463 528 -21466 0 c 0-1 --> -1 c (-b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ -b^{176, 3}_0 ∧ -p_528) -> ( b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ b^{176, 4}_0) c in CNF: c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ p_528 ∨ b^{176, 4}_2 c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ p_528 ∨ -b^{176, 4}_1 c b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ p_528 ∨ b^{176, 4}_0 c in DIMACS: 21461 21462 21463 528 21464 0 21461 21462 21463 528 -21465 0 21461 21462 21463 528 21466 0 c -1-1 --> -2 c ( b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ b^{176, 3}_0 ∧ -p_528) -> ( b^{176, 4}_2 ∧ b^{176, 4}_1 ∧ -b^{176, 4}_0) c in CNF: c -b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ p_528 ∨ b^{176, 4}_2 c -b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ p_528 ∨ b^{176, 4}_1 c -b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ p_528 ∨ -b^{176, 4}_0 c in DIMACS: -21461 21462 -21463 528 21464 0 -21461 21462 -21463 528 21465 0 -21461 21462 -21463 528 -21466 0 c -2-1 --> break c ( b^{176, 3}_2 ∧ b^{176, 3}_1 ∧ -b^{176, 3}_0 ∧ -p_528) -> break c in CNF: c -b^{176, 3}_2 ∨ -b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ p_528 ∨ break c in DIMACS: -21461 -21462 21463 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{176, 3}_2 ∧ -b^{176, 3}_1 ∧ -b^{176, 3}_0 ∧ true) c in CNF: c -b^{176, 3}_2 ∨ b^{176, 3}_1 ∨ b^{176, 3}_0 ∨ false c in DIMACS: -21461 21462 21463 0 c 3 does not represent an automaton state. c -(-b^{176, 3}_2 ∧ b^{176, 3}_1 ∧ b^{176, 3}_0 ∧ true) c in CNF: c b^{176, 3}_2 ∨ -b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ false c in DIMACS: 21461 -21462 -21463 0 c -3 does not represent an automaton state. c -( b^{176, 3}_2 ∧ b^{176, 3}_1 ∧ b^{176, 3}_0 ∧ true) c in CNF: c -b^{176, 3}_2 ∨ -b^{176, 3}_1 ∨ -b^{176, 3}_0 ∨ false c in DIMACS: -21461 -21462 -21463 0 c i = 4 c -2+1 --> -1 c ( b^{176, 4}_2 ∧ b^{176, 4}_1 ∧ -b^{176, 4}_0 ∧ p_704) -> ( b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ b^{176, 5}_0) c in CNF: c -b^{176, 4}_2 ∨ -b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ -p_704 ∨ b^{176, 5}_2 c -b^{176, 4}_2 ∨ -b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ -p_704 ∨ -b^{176, 5}_1 c -b^{176, 4}_2 ∨ -b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ -p_704 ∨ b^{176, 5}_0 c in DIMACS: -21464 -21465 21466 -704 21467 0 -21464 -21465 21466 -704 -21468 0 -21464 -21465 21466 -704 21469 0 c -1+1 --> 0 c ( b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ b^{176, 4}_0 ∧ p_704) -> (-b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ -b^{176, 5}_0) c in CNF: c -b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ -p_704 ∨ -b^{176, 5}_2 c -b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ -p_704 ∨ -b^{176, 5}_1 c -b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ -p_704 ∨ -b^{176, 5}_0 c in DIMACS: -21464 21465 -21466 -704 -21467 0 -21464 21465 -21466 -704 -21468 0 -21464 21465 -21466 -704 -21469 0 c 0+1 --> 1 c (-b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ -b^{176, 4}_0 ∧ p_704) -> (-b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ b^{176, 5}_0) c in CNF: c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ -p_704 ∨ -b^{176, 5}_2 c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ -p_704 ∨ -b^{176, 5}_1 c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ -p_704 ∨ b^{176, 5}_0 c in DIMACS: 21464 21465 21466 -704 -21467 0 21464 21465 21466 -704 -21468 0 21464 21465 21466 -704 21469 0 c 1+1 --> 2 c (-b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ b^{176, 4}_0 ∧ p_704) -> (-b^{176, 5}_2 ∧ b^{176, 5}_1 ∧ -b^{176, 5}_0) c in CNF: c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ -p_704 ∨ -b^{176, 5}_2 c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ -p_704 ∨ b^{176, 5}_1 c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ -p_704 ∨ -b^{176, 5}_0 c in DIMACS: 21464 21465 -21466 -704 -21467 0 21464 21465 -21466 -704 21468 0 21464 21465 -21466 -704 -21469 0 c 2+1 --> break c (-b^{176, 4}_2 ∧ b^{176, 4}_1 ∧ -b^{176, 4}_0 ∧ p_704) -> break c in CNF: c b^{176, 4}_2 ∨ -b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ -p_704 ∨ break c in DIMACS: 21464 -21465 21466 -704 1162 0 c 2-1 --> 1 c (-b^{176, 4}_2 ∧ b^{176, 4}_1 ∧ -b^{176, 4}_0 ∧ -p_704) -> (-b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ b^{176, 5}_0) c in CNF: c b^{176, 4}_2 ∨ -b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ p_704 ∨ -b^{176, 5}_2 c b^{176, 4}_2 ∨ -b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ p_704 ∨ -b^{176, 5}_1 c b^{176, 4}_2 ∨ -b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ p_704 ∨ b^{176, 5}_0 c in DIMACS: 21464 -21465 21466 704 -21467 0 21464 -21465 21466 704 -21468 0 21464 -21465 21466 704 21469 0 c 1-1 --> 0 c (-b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ b^{176, 4}_0 ∧ -p_704) -> (-b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ -b^{176, 5}_0) c in CNF: c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ p_704 ∨ -b^{176, 5}_2 c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ p_704 ∨ -b^{176, 5}_1 c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ p_704 ∨ -b^{176, 5}_0 c in DIMACS: 21464 21465 -21466 704 -21467 0 21464 21465 -21466 704 -21468 0 21464 21465 -21466 704 -21469 0 c 0-1 --> -1 c (-b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ -b^{176, 4}_0 ∧ -p_704) -> ( b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ b^{176, 5}_0) c in CNF: c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ p_704 ∨ b^{176, 5}_2 c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ p_704 ∨ -b^{176, 5}_1 c b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ p_704 ∨ b^{176, 5}_0 c in DIMACS: 21464 21465 21466 704 21467 0 21464 21465 21466 704 -21468 0 21464 21465 21466 704 21469 0 c -1-1 --> -2 c ( b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ b^{176, 4}_0 ∧ -p_704) -> ( b^{176, 5}_2 ∧ b^{176, 5}_1 ∧ -b^{176, 5}_0) c in CNF: c -b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ p_704 ∨ b^{176, 5}_2 c -b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ p_704 ∨ b^{176, 5}_1 c -b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ p_704 ∨ -b^{176, 5}_0 c in DIMACS: -21464 21465 -21466 704 21467 0 -21464 21465 -21466 704 21468 0 -21464 21465 -21466 704 -21469 0 c -2-1 --> break c ( b^{176, 4}_2 ∧ b^{176, 4}_1 ∧ -b^{176, 4}_0 ∧ -p_704) -> break c in CNF: c -b^{176, 4}_2 ∨ -b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ p_704 ∨ break c in DIMACS: -21464 -21465 21466 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{176, 4}_2 ∧ -b^{176, 4}_1 ∧ -b^{176, 4}_0 ∧ true) c in CNF: c -b^{176, 4}_2 ∨ b^{176, 4}_1 ∨ b^{176, 4}_0 ∨ false c in DIMACS: -21464 21465 21466 0 c 3 does not represent an automaton state. c -(-b^{176, 4}_2 ∧ b^{176, 4}_1 ∧ b^{176, 4}_0 ∧ true) c in CNF: c b^{176, 4}_2 ∨ -b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ false c in DIMACS: 21464 -21465 -21466 0 c -3 does not represent an automaton state. c -( b^{176, 4}_2 ∧ b^{176, 4}_1 ∧ b^{176, 4}_0 ∧ true) c in CNF: c -b^{176, 4}_2 ∨ -b^{176, 4}_1 ∨ -b^{176, 4}_0 ∨ false c in DIMACS: -21464 -21465 -21466 0 c i = 5 c -2+1 --> -1 c ( b^{176, 5}_2 ∧ b^{176, 5}_1 ∧ -b^{176, 5}_0 ∧ p_880) -> ( b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ b^{176, 6}_0) c in CNF: c -b^{176, 5}_2 ∨ -b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ -p_880 ∨ b^{176, 6}_2 c -b^{176, 5}_2 ∨ -b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ -p_880 ∨ -b^{176, 6}_1 c -b^{176, 5}_2 ∨ -b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ -p_880 ∨ b^{176, 6}_0 c in DIMACS: -21467 -21468 21469 -880 21470 0 -21467 -21468 21469 -880 -21471 0 -21467 -21468 21469 -880 21472 0 c -1+1 --> 0 c ( b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ b^{176, 5}_0 ∧ p_880) -> (-b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ -b^{176, 6}_0) c in CNF: c -b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ -p_880 ∨ -b^{176, 6}_2 c -b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ -p_880 ∨ -b^{176, 6}_1 c -b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ -p_880 ∨ -b^{176, 6}_0 c in DIMACS: -21467 21468 -21469 -880 -21470 0 -21467 21468 -21469 -880 -21471 0 -21467 21468 -21469 -880 -21472 0 c 0+1 --> 1 c (-b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ -b^{176, 5}_0 ∧ p_880) -> (-b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ b^{176, 6}_0) c in CNF: c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ -p_880 ∨ -b^{176, 6}_2 c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ -p_880 ∨ -b^{176, 6}_1 c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ -p_880 ∨ b^{176, 6}_0 c in DIMACS: 21467 21468 21469 -880 -21470 0 21467 21468 21469 -880 -21471 0 21467 21468 21469 -880 21472 0 c 1+1 --> 2 c (-b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ b^{176, 5}_0 ∧ p_880) -> (-b^{176, 6}_2 ∧ b^{176, 6}_1 ∧ -b^{176, 6}_0) c in CNF: c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ -p_880 ∨ -b^{176, 6}_2 c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ -p_880 ∨ b^{176, 6}_1 c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ -p_880 ∨ -b^{176, 6}_0 c in DIMACS: 21467 21468 -21469 -880 -21470 0 21467 21468 -21469 -880 21471 0 21467 21468 -21469 -880 -21472 0 c 2+1 --> break c (-b^{176, 5}_2 ∧ b^{176, 5}_1 ∧ -b^{176, 5}_0 ∧ p_880) -> break c in CNF: c b^{176, 5}_2 ∨ -b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ -p_880 ∨ break c in DIMACS: 21467 -21468 21469 -880 1162 0 c 2-1 --> 1 c (-b^{176, 5}_2 ∧ b^{176, 5}_1 ∧ -b^{176, 5}_0 ∧ -p_880) -> (-b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ b^{176, 6}_0) c in CNF: c b^{176, 5}_2 ∨ -b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ p_880 ∨ -b^{176, 6}_2 c b^{176, 5}_2 ∨ -b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ p_880 ∨ -b^{176, 6}_1 c b^{176, 5}_2 ∨ -b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ p_880 ∨ b^{176, 6}_0 c in DIMACS: 21467 -21468 21469 880 -21470 0 21467 -21468 21469 880 -21471 0 21467 -21468 21469 880 21472 0 c 1-1 --> 0 c (-b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ b^{176, 5}_0 ∧ -p_880) -> (-b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ -b^{176, 6}_0) c in CNF: c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ p_880 ∨ -b^{176, 6}_2 c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ p_880 ∨ -b^{176, 6}_1 c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ p_880 ∨ -b^{176, 6}_0 c in DIMACS: 21467 21468 -21469 880 -21470 0 21467 21468 -21469 880 -21471 0 21467 21468 -21469 880 -21472 0 c 0-1 --> -1 c (-b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ -b^{176, 5}_0 ∧ -p_880) -> ( b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ b^{176, 6}_0) c in CNF: c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ p_880 ∨ b^{176, 6}_2 c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ p_880 ∨ -b^{176, 6}_1 c b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ p_880 ∨ b^{176, 6}_0 c in DIMACS: 21467 21468 21469 880 21470 0 21467 21468 21469 880 -21471 0 21467 21468 21469 880 21472 0 c -1-1 --> -2 c ( b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ b^{176, 5}_0 ∧ -p_880) -> ( b^{176, 6}_2 ∧ b^{176, 6}_1 ∧ -b^{176, 6}_0) c in CNF: c -b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ p_880 ∨ b^{176, 6}_2 c -b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ p_880 ∨ b^{176, 6}_1 c -b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ p_880 ∨ -b^{176, 6}_0 c in DIMACS: -21467 21468 -21469 880 21470 0 -21467 21468 -21469 880 21471 0 -21467 21468 -21469 880 -21472 0 c -2-1 --> break c ( b^{176, 5}_2 ∧ b^{176, 5}_1 ∧ -b^{176, 5}_0 ∧ -p_880) -> break c in CNF: c -b^{176, 5}_2 ∨ -b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ p_880 ∨ break c in DIMACS: -21467 -21468 21469 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{176, 5}_2 ∧ -b^{176, 5}_1 ∧ -b^{176, 5}_0 ∧ true) c in CNF: c -b^{176, 5}_2 ∨ b^{176, 5}_1 ∨ b^{176, 5}_0 ∨ false c in DIMACS: -21467 21468 21469 0 c 3 does not represent an automaton state. c -(-b^{176, 5}_2 ∧ b^{176, 5}_1 ∧ b^{176, 5}_0 ∧ true) c in CNF: c b^{176, 5}_2 ∨ -b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ false c in DIMACS: 21467 -21468 -21469 0 c -3 does not represent an automaton state. c -( b^{176, 5}_2 ∧ b^{176, 5}_1 ∧ b^{176, 5}_0 ∧ true) c in CNF: c -b^{176, 5}_2 ∨ -b^{176, 5}_1 ∨ -b^{176, 5}_0 ∨ false c in DIMACS: -21467 -21468 -21469 0 c i = 6 c -2+1 --> -1 c ( b^{176, 6}_2 ∧ b^{176, 6}_1 ∧ -b^{176, 6}_0 ∧ p_1056) -> ( b^{176, 7}_2 ∧ -b^{176, 7}_1 ∧ b^{176, 7}_0) c in CNF: c -b^{176, 6}_2 ∨ -b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ -p_1056 ∨ b^{176, 7}_2 c -b^{176, 6}_2 ∨ -b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ -p_1056 ∨ -b^{176, 7}_1 c -b^{176, 6}_2 ∨ -b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ -p_1056 ∨ b^{176, 7}_0 c in DIMACS: -21470 -21471 21472 -1056 21473 0 -21470 -21471 21472 -1056 -21474 0 -21470 -21471 21472 -1056 21475 0 c -1+1 --> 0 c ( b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ b^{176, 6}_0 ∧ p_1056) -> (-b^{176, 7}_2 ∧ -b^{176, 7}_1 ∧ -b^{176, 7}_0) c in CNF: c -b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ -p_1056 ∨ -b^{176, 7}_2 c -b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ -p_1056 ∨ -b^{176, 7}_1 c -b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ -p_1056 ∨ -b^{176, 7}_0 c in DIMACS: -21470 21471 -21472 -1056 -21473 0 -21470 21471 -21472 -1056 -21474 0 -21470 21471 -21472 -1056 -21475 0 c 0+1 --> 1 c (-b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ -b^{176, 6}_0 ∧ p_1056) -> (-b^{176, 7}_2 ∧ -b^{176, 7}_1 ∧ b^{176, 7}_0) c in CNF: c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ -p_1056 ∨ -b^{176, 7}_2 c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ -p_1056 ∨ -b^{176, 7}_1 c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ -p_1056 ∨ b^{176, 7}_0 c in DIMACS: 21470 21471 21472 -1056 -21473 0 21470 21471 21472 -1056 -21474 0 21470 21471 21472 -1056 21475 0 c 1+1 --> 2 c (-b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ b^{176, 6}_0 ∧ p_1056) -> (-b^{176, 7}_2 ∧ b^{176, 7}_1 ∧ -b^{176, 7}_0) c in CNF: c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ -p_1056 ∨ -b^{176, 7}_2 c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ -p_1056 ∨ b^{176, 7}_1 c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ -p_1056 ∨ -b^{176, 7}_0 c in DIMACS: 21470 21471 -21472 -1056 -21473 0 21470 21471 -21472 -1056 21474 0 21470 21471 -21472 -1056 -21475 0 c 2+1 --> break c (-b^{176, 6}_2 ∧ b^{176, 6}_1 ∧ -b^{176, 6}_0 ∧ p_1056) -> break c in CNF: c b^{176, 6}_2 ∨ -b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ -p_1056 ∨ break c in DIMACS: 21470 -21471 21472 -1056 1162 0 c 2-1 --> 1 c (-b^{176, 6}_2 ∧ b^{176, 6}_1 ∧ -b^{176, 6}_0 ∧ -p_1056) -> (-b^{176, 7}_2 ∧ -b^{176, 7}_1 ∧ b^{176, 7}_0) c in CNF: c b^{176, 6}_2 ∨ -b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ p_1056 ∨ -b^{176, 7}_2 c b^{176, 6}_2 ∨ -b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ p_1056 ∨ -b^{176, 7}_1 c b^{176, 6}_2 ∨ -b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ p_1056 ∨ b^{176, 7}_0 c in DIMACS: 21470 -21471 21472 1056 -21473 0 21470 -21471 21472 1056 -21474 0 21470 -21471 21472 1056 21475 0 c 1-1 --> 0 c (-b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ b^{176, 6}_0 ∧ -p_1056) -> (-b^{176, 7}_2 ∧ -b^{176, 7}_1 ∧ -b^{176, 7}_0) c in CNF: c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ p_1056 ∨ -b^{176, 7}_2 c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ p_1056 ∨ -b^{176, 7}_1 c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ p_1056 ∨ -b^{176, 7}_0 c in DIMACS: 21470 21471 -21472 1056 -21473 0 21470 21471 -21472 1056 -21474 0 21470 21471 -21472 1056 -21475 0 c 0-1 --> -1 c (-b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ -b^{176, 6}_0 ∧ -p_1056) -> ( b^{176, 7}_2 ∧ -b^{176, 7}_1 ∧ b^{176, 7}_0) c in CNF: c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ p_1056 ∨ b^{176, 7}_2 c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ p_1056 ∨ -b^{176, 7}_1 c b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ p_1056 ∨ b^{176, 7}_0 c in DIMACS: 21470 21471 21472 1056 21473 0 21470 21471 21472 1056 -21474 0 21470 21471 21472 1056 21475 0 c -1-1 --> -2 c ( b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ b^{176, 6}_0 ∧ -p_1056) -> ( b^{176, 7}_2 ∧ b^{176, 7}_1 ∧ -b^{176, 7}_0) c in CNF: c -b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ p_1056 ∨ b^{176, 7}_2 c -b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ p_1056 ∨ b^{176, 7}_1 c -b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ p_1056 ∨ -b^{176, 7}_0 c in DIMACS: -21470 21471 -21472 1056 21473 0 -21470 21471 -21472 1056 21474 0 -21470 21471 -21472 1056 -21475 0 c -2-1 --> break c ( b^{176, 6}_2 ∧ b^{176, 6}_1 ∧ -b^{176, 6}_0 ∧ -p_1056) -> break c in CNF: c -b^{176, 6}_2 ∨ -b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ p_1056 ∨ break c in DIMACS: -21470 -21471 21472 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{176, 6}_2 ∧ -b^{176, 6}_1 ∧ -b^{176, 6}_0 ∧ true) c in CNF: c -b^{176, 6}_2 ∨ b^{176, 6}_1 ∨ b^{176, 6}_0 ∨ false c in DIMACS: -21470 21471 21472 0 c 3 does not represent an automaton state. c -(-b^{176, 6}_2 ∧ b^{176, 6}_1 ∧ b^{176, 6}_0 ∧ true) c in CNF: c b^{176, 6}_2 ∨ -b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ false c in DIMACS: 21470 -21471 -21472 0 c -3 does not represent an automaton state. c -( b^{176, 6}_2 ∧ b^{176, 6}_1 ∧ b^{176, 6}_0 ∧ true) c in CNF: c -b^{176, 6}_2 ∨ -b^{176, 6}_1 ∨ -b^{176, 6}_0 ∨ false c in DIMACS: -21470 -21471 -21472 0 c INIT for k = 177 c -b^{177, 1}_2 c -b^{177, 1}_1 c -b^{177, 1}_0 c in DIMACS: -21476 0 -21477 0 -21478 0 c Transitions for k = 177 c i = 1 c -2+1 --> -1 c ( b^{177, 1}_2 ∧ b^{177, 1}_1 ∧ -b^{177, 1}_0 ∧ p_177) -> ( b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ b^{177, 2}_0) c in CNF: c -b^{177, 1}_2 ∨ -b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ -p_177 ∨ b^{177, 2}_2 c -b^{177, 1}_2 ∨ -b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ -p_177 ∨ -b^{177, 2}_1 c -b^{177, 1}_2 ∨ -b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ -p_177 ∨ b^{177, 2}_0 c in DIMACS: -21476 -21477 21478 -177 21479 0 -21476 -21477 21478 -177 -21480 0 -21476 -21477 21478 -177 21481 0 c -1+1 --> 0 c ( b^{177, 1}_2 ∧ -b^{177, 1}_1 ∧ b^{177, 1}_0 ∧ p_177) -> (-b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ -b^{177, 2}_0) c in CNF: c -b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ -p_177 ∨ -b^{177, 2}_2 c -b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ -p_177 ∨ -b^{177, 2}_1 c -b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ -p_177 ∨ -b^{177, 2}_0 c in DIMACS: -21476 21477 -21478 -177 -21479 0 -21476 21477 -21478 -177 -21480 0 -21476 21477 -21478 -177 -21481 0 c 0+1 --> 1 c (-b^{177, 1}_2 ∧ -b^{177, 1}_1 ∧ -b^{177, 1}_0 ∧ p_177) -> (-b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ b^{177, 2}_0) c in CNF: c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ -p_177 ∨ -b^{177, 2}_2 c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ -p_177 ∨ -b^{177, 2}_1 c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ -p_177 ∨ b^{177, 2}_0 c in DIMACS: 21476 21477 21478 -177 -21479 0 21476 21477 21478 -177 -21480 0 21476 21477 21478 -177 21481 0 c 1+1 --> 2 c (-b^{177, 1}_2 ∧ -b^{177, 1}_1 ∧ b^{177, 1}_0 ∧ p_177) -> (-b^{177, 2}_2 ∧ b^{177, 2}_1 ∧ -b^{177, 2}_0) c in CNF: c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ -p_177 ∨ -b^{177, 2}_2 c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ -p_177 ∨ b^{177, 2}_1 c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ -p_177 ∨ -b^{177, 2}_0 c in DIMACS: 21476 21477 -21478 -177 -21479 0 21476 21477 -21478 -177 21480 0 21476 21477 -21478 -177 -21481 0 c 2+1 --> break c (-b^{177, 1}_2 ∧ b^{177, 1}_1 ∧ -b^{177, 1}_0 ∧ p_177) -> break c in CNF: c b^{177, 1}_2 ∨ -b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ -p_177 ∨ break c in DIMACS: 21476 -21477 21478 -177 1162 0 c 2-1 --> 1 c (-b^{177, 1}_2 ∧ b^{177, 1}_1 ∧ -b^{177, 1}_0 ∧ -p_177) -> (-b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ b^{177, 2}_0) c in CNF: c b^{177, 1}_2 ∨ -b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ p_177 ∨ -b^{177, 2}_2 c b^{177, 1}_2 ∨ -b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ p_177 ∨ -b^{177, 2}_1 c b^{177, 1}_2 ∨ -b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ p_177 ∨ b^{177, 2}_0 c in DIMACS: 21476 -21477 21478 177 -21479 0 21476 -21477 21478 177 -21480 0 21476 -21477 21478 177 21481 0 c 1-1 --> 0 c (-b^{177, 1}_2 ∧ -b^{177, 1}_1 ∧ b^{177, 1}_0 ∧ -p_177) -> (-b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ -b^{177, 2}_0) c in CNF: c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ p_177 ∨ -b^{177, 2}_2 c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ p_177 ∨ -b^{177, 2}_1 c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ p_177 ∨ -b^{177, 2}_0 c in DIMACS: 21476 21477 -21478 177 -21479 0 21476 21477 -21478 177 -21480 0 21476 21477 -21478 177 -21481 0 c 0-1 --> -1 c (-b^{177, 1}_2 ∧ -b^{177, 1}_1 ∧ -b^{177, 1}_0 ∧ -p_177) -> ( b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ b^{177, 2}_0) c in CNF: c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ p_177 ∨ b^{177, 2}_2 c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ p_177 ∨ -b^{177, 2}_1 c b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ p_177 ∨ b^{177, 2}_0 c in DIMACS: 21476 21477 21478 177 21479 0 21476 21477 21478 177 -21480 0 21476 21477 21478 177 21481 0 c -1-1 --> -2 c ( b^{177, 1}_2 ∧ -b^{177, 1}_1 ∧ b^{177, 1}_0 ∧ -p_177) -> ( b^{177, 2}_2 ∧ b^{177, 2}_1 ∧ -b^{177, 2}_0) c in CNF: c -b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ p_177 ∨ b^{177, 2}_2 c -b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ p_177 ∨ b^{177, 2}_1 c -b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ p_177 ∨ -b^{177, 2}_0 c in DIMACS: -21476 21477 -21478 177 21479 0 -21476 21477 -21478 177 21480 0 -21476 21477 -21478 177 -21481 0 c -2-1 --> break c ( b^{177, 1}_2 ∧ b^{177, 1}_1 ∧ -b^{177, 1}_0 ∧ -p_177) -> break c in CNF: c -b^{177, 1}_2 ∨ -b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ p_177 ∨ break c in DIMACS: -21476 -21477 21478 177 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{177, 1}_2 ∧ -b^{177, 1}_1 ∧ -b^{177, 1}_0 ∧ true) c in CNF: c -b^{177, 1}_2 ∨ b^{177, 1}_1 ∨ b^{177, 1}_0 ∨ false c in DIMACS: -21476 21477 21478 0 c 3 does not represent an automaton state. c -(-b^{177, 1}_2 ∧ b^{177, 1}_1 ∧ b^{177, 1}_0 ∧ true) c in CNF: c b^{177, 1}_2 ∨ -b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ false c in DIMACS: 21476 -21477 -21478 0 c -3 does not represent an automaton state. c -( b^{177, 1}_2 ∧ b^{177, 1}_1 ∧ b^{177, 1}_0 ∧ true) c in CNF: c -b^{177, 1}_2 ∨ -b^{177, 1}_1 ∨ -b^{177, 1}_0 ∨ false c in DIMACS: -21476 -21477 -21478 0 c i = 2 c -2+1 --> -1 c ( b^{177, 2}_2 ∧ b^{177, 2}_1 ∧ -b^{177, 2}_0 ∧ p_354) -> ( b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ b^{177, 3}_0) c in CNF: c -b^{177, 2}_2 ∨ -b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ -p_354 ∨ b^{177, 3}_2 c -b^{177, 2}_2 ∨ -b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ -p_354 ∨ -b^{177, 3}_1 c -b^{177, 2}_2 ∨ -b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ -p_354 ∨ b^{177, 3}_0 c in DIMACS: -21479 -21480 21481 -354 21482 0 -21479 -21480 21481 -354 -21483 0 -21479 -21480 21481 -354 21484 0 c -1+1 --> 0 c ( b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ b^{177, 2}_0 ∧ p_354) -> (-b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ -b^{177, 3}_0) c in CNF: c -b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ -p_354 ∨ -b^{177, 3}_2 c -b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ -p_354 ∨ -b^{177, 3}_1 c -b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ -p_354 ∨ -b^{177, 3}_0 c in DIMACS: -21479 21480 -21481 -354 -21482 0 -21479 21480 -21481 -354 -21483 0 -21479 21480 -21481 -354 -21484 0 c 0+1 --> 1 c (-b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ -b^{177, 2}_0 ∧ p_354) -> (-b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ b^{177, 3}_0) c in CNF: c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ -p_354 ∨ -b^{177, 3}_2 c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ -p_354 ∨ -b^{177, 3}_1 c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ -p_354 ∨ b^{177, 3}_0 c in DIMACS: 21479 21480 21481 -354 -21482 0 21479 21480 21481 -354 -21483 0 21479 21480 21481 -354 21484 0 c 1+1 --> 2 c (-b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ b^{177, 2}_0 ∧ p_354) -> (-b^{177, 3}_2 ∧ b^{177, 3}_1 ∧ -b^{177, 3}_0) c in CNF: c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ -p_354 ∨ -b^{177, 3}_2 c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ -p_354 ∨ b^{177, 3}_1 c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ -p_354 ∨ -b^{177, 3}_0 c in DIMACS: 21479 21480 -21481 -354 -21482 0 21479 21480 -21481 -354 21483 0 21479 21480 -21481 -354 -21484 0 c 2+1 --> break c (-b^{177, 2}_2 ∧ b^{177, 2}_1 ∧ -b^{177, 2}_0 ∧ p_354) -> break c in CNF: c b^{177, 2}_2 ∨ -b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ -p_354 ∨ break c in DIMACS: 21479 -21480 21481 -354 1162 0 c 2-1 --> 1 c (-b^{177, 2}_2 ∧ b^{177, 2}_1 ∧ -b^{177, 2}_0 ∧ -p_354) -> (-b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ b^{177, 3}_0) c in CNF: c b^{177, 2}_2 ∨ -b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ p_354 ∨ -b^{177, 3}_2 c b^{177, 2}_2 ∨ -b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ p_354 ∨ -b^{177, 3}_1 c b^{177, 2}_2 ∨ -b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ p_354 ∨ b^{177, 3}_0 c in DIMACS: 21479 -21480 21481 354 -21482 0 21479 -21480 21481 354 -21483 0 21479 -21480 21481 354 21484 0 c 1-1 --> 0 c (-b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ b^{177, 2}_0 ∧ -p_354) -> (-b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ -b^{177, 3}_0) c in CNF: c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ p_354 ∨ -b^{177, 3}_2 c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ p_354 ∨ -b^{177, 3}_1 c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ p_354 ∨ -b^{177, 3}_0 c in DIMACS: 21479 21480 -21481 354 -21482 0 21479 21480 -21481 354 -21483 0 21479 21480 -21481 354 -21484 0 c 0-1 --> -1 c (-b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ -b^{177, 2}_0 ∧ -p_354) -> ( b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ b^{177, 3}_0) c in CNF: c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ p_354 ∨ b^{177, 3}_2 c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ p_354 ∨ -b^{177, 3}_1 c b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ p_354 ∨ b^{177, 3}_0 c in DIMACS: 21479 21480 21481 354 21482 0 21479 21480 21481 354 -21483 0 21479 21480 21481 354 21484 0 c -1-1 --> -2 c ( b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ b^{177, 2}_0 ∧ -p_354) -> ( b^{177, 3}_2 ∧ b^{177, 3}_1 ∧ -b^{177, 3}_0) c in CNF: c -b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ p_354 ∨ b^{177, 3}_2 c -b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ p_354 ∨ b^{177, 3}_1 c -b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ p_354 ∨ -b^{177, 3}_0 c in DIMACS: -21479 21480 -21481 354 21482 0 -21479 21480 -21481 354 21483 0 -21479 21480 -21481 354 -21484 0 c -2-1 --> break c ( b^{177, 2}_2 ∧ b^{177, 2}_1 ∧ -b^{177, 2}_0 ∧ -p_354) -> break c in CNF: c -b^{177, 2}_2 ∨ -b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ p_354 ∨ break c in DIMACS: -21479 -21480 21481 354 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{177, 2}_2 ∧ -b^{177, 2}_1 ∧ -b^{177, 2}_0 ∧ true) c in CNF: c -b^{177, 2}_2 ∨ b^{177, 2}_1 ∨ b^{177, 2}_0 ∨ false c in DIMACS: -21479 21480 21481 0 c 3 does not represent an automaton state. c -(-b^{177, 2}_2 ∧ b^{177, 2}_1 ∧ b^{177, 2}_0 ∧ true) c in CNF: c b^{177, 2}_2 ∨ -b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ false c in DIMACS: 21479 -21480 -21481 0 c -3 does not represent an automaton state. c -( b^{177, 2}_2 ∧ b^{177, 2}_1 ∧ b^{177, 2}_0 ∧ true) c in CNF: c -b^{177, 2}_2 ∨ -b^{177, 2}_1 ∨ -b^{177, 2}_0 ∨ false c in DIMACS: -21479 -21480 -21481 0 c i = 3 c -2+1 --> -1 c ( b^{177, 3}_2 ∧ b^{177, 3}_1 ∧ -b^{177, 3}_0 ∧ p_531) -> ( b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ b^{177, 4}_0) c in CNF: c -b^{177, 3}_2 ∨ -b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ -p_531 ∨ b^{177, 4}_2 c -b^{177, 3}_2 ∨ -b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ -p_531 ∨ -b^{177, 4}_1 c -b^{177, 3}_2 ∨ -b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ -p_531 ∨ b^{177, 4}_0 c in DIMACS: -21482 -21483 21484 -531 21485 0 -21482 -21483 21484 -531 -21486 0 -21482 -21483 21484 -531 21487 0 c -1+1 --> 0 c ( b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ b^{177, 3}_0 ∧ p_531) -> (-b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ -b^{177, 4}_0) c in CNF: c -b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ -p_531 ∨ -b^{177, 4}_2 c -b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ -p_531 ∨ -b^{177, 4}_1 c -b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ -p_531 ∨ -b^{177, 4}_0 c in DIMACS: -21482 21483 -21484 -531 -21485 0 -21482 21483 -21484 -531 -21486 0 -21482 21483 -21484 -531 -21487 0 c 0+1 --> 1 c (-b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ -b^{177, 3}_0 ∧ p_531) -> (-b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ b^{177, 4}_0) c in CNF: c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ -p_531 ∨ -b^{177, 4}_2 c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ -p_531 ∨ -b^{177, 4}_1 c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ -p_531 ∨ b^{177, 4}_0 c in DIMACS: 21482 21483 21484 -531 -21485 0 21482 21483 21484 -531 -21486 0 21482 21483 21484 -531 21487 0 c 1+1 --> 2 c (-b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ b^{177, 3}_0 ∧ p_531) -> (-b^{177, 4}_2 ∧ b^{177, 4}_1 ∧ -b^{177, 4}_0) c in CNF: c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ -p_531 ∨ -b^{177, 4}_2 c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ -p_531 ∨ b^{177, 4}_1 c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ -p_531 ∨ -b^{177, 4}_0 c in DIMACS: 21482 21483 -21484 -531 -21485 0 21482 21483 -21484 -531 21486 0 21482 21483 -21484 -531 -21487 0 c 2+1 --> break c (-b^{177, 3}_2 ∧ b^{177, 3}_1 ∧ -b^{177, 3}_0 ∧ p_531) -> break c in CNF: c b^{177, 3}_2 ∨ -b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ -p_531 ∨ break c in DIMACS: 21482 -21483 21484 -531 1162 0 c 2-1 --> 1 c (-b^{177, 3}_2 ∧ b^{177, 3}_1 ∧ -b^{177, 3}_0 ∧ -p_531) -> (-b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ b^{177, 4}_0) c in CNF: c b^{177, 3}_2 ∨ -b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ p_531 ∨ -b^{177, 4}_2 c b^{177, 3}_2 ∨ -b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ p_531 ∨ -b^{177, 4}_1 c b^{177, 3}_2 ∨ -b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ p_531 ∨ b^{177, 4}_0 c in DIMACS: 21482 -21483 21484 531 -21485 0 21482 -21483 21484 531 -21486 0 21482 -21483 21484 531 21487 0 c 1-1 --> 0 c (-b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ b^{177, 3}_0 ∧ -p_531) -> (-b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ -b^{177, 4}_0) c in CNF: c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ p_531 ∨ -b^{177, 4}_2 c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ p_531 ∨ -b^{177, 4}_1 c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ p_531 ∨ -b^{177, 4}_0 c in DIMACS: 21482 21483 -21484 531 -21485 0 21482 21483 -21484 531 -21486 0 21482 21483 -21484 531 -21487 0 c 0-1 --> -1 c (-b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ -b^{177, 3}_0 ∧ -p_531) -> ( b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ b^{177, 4}_0) c in CNF: c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ p_531 ∨ b^{177, 4}_2 c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ p_531 ∨ -b^{177, 4}_1 c b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ p_531 ∨ b^{177, 4}_0 c in DIMACS: 21482 21483 21484 531 21485 0 21482 21483 21484 531 -21486 0 21482 21483 21484 531 21487 0 c -1-1 --> -2 c ( b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ b^{177, 3}_0 ∧ -p_531) -> ( b^{177, 4}_2 ∧ b^{177, 4}_1 ∧ -b^{177, 4}_0) c in CNF: c -b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ p_531 ∨ b^{177, 4}_2 c -b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ p_531 ∨ b^{177, 4}_1 c -b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ p_531 ∨ -b^{177, 4}_0 c in DIMACS: -21482 21483 -21484 531 21485 0 -21482 21483 -21484 531 21486 0 -21482 21483 -21484 531 -21487 0 c -2-1 --> break c ( b^{177, 3}_2 ∧ b^{177, 3}_1 ∧ -b^{177, 3}_0 ∧ -p_531) -> break c in CNF: c -b^{177, 3}_2 ∨ -b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ p_531 ∨ break c in DIMACS: -21482 -21483 21484 531 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{177, 3}_2 ∧ -b^{177, 3}_1 ∧ -b^{177, 3}_0 ∧ true) c in CNF: c -b^{177, 3}_2 ∨ b^{177, 3}_1 ∨ b^{177, 3}_0 ∨ false c in DIMACS: -21482 21483 21484 0 c 3 does not represent an automaton state. c -(-b^{177, 3}_2 ∧ b^{177, 3}_1 ∧ b^{177, 3}_0 ∧ true) c in CNF: c b^{177, 3}_2 ∨ -b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ false c in DIMACS: 21482 -21483 -21484 0 c -3 does not represent an automaton state. c -( b^{177, 3}_2 ∧ b^{177, 3}_1 ∧ b^{177, 3}_0 ∧ true) c in CNF: c -b^{177, 3}_2 ∨ -b^{177, 3}_1 ∨ -b^{177, 3}_0 ∨ false c in DIMACS: -21482 -21483 -21484 0 c i = 4 c -2+1 --> -1 c ( b^{177, 4}_2 ∧ b^{177, 4}_1 ∧ -b^{177, 4}_0 ∧ p_708) -> ( b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ b^{177, 5}_0) c in CNF: c -b^{177, 4}_2 ∨ -b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ -p_708 ∨ b^{177, 5}_2 c -b^{177, 4}_2 ∨ -b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ -p_708 ∨ -b^{177, 5}_1 c -b^{177, 4}_2 ∨ -b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ -p_708 ∨ b^{177, 5}_0 c in DIMACS: -21485 -21486 21487 -708 21488 0 -21485 -21486 21487 -708 -21489 0 -21485 -21486 21487 -708 21490 0 c -1+1 --> 0 c ( b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ b^{177, 4}_0 ∧ p_708) -> (-b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ -b^{177, 5}_0) c in CNF: c -b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ -p_708 ∨ -b^{177, 5}_2 c -b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ -p_708 ∨ -b^{177, 5}_1 c -b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ -p_708 ∨ -b^{177, 5}_0 c in DIMACS: -21485 21486 -21487 -708 -21488 0 -21485 21486 -21487 -708 -21489 0 -21485 21486 -21487 -708 -21490 0 c 0+1 --> 1 c (-b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ -b^{177, 4}_0 ∧ p_708) -> (-b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ b^{177, 5}_0) c in CNF: c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ -p_708 ∨ -b^{177, 5}_2 c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ -p_708 ∨ -b^{177, 5}_1 c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ -p_708 ∨ b^{177, 5}_0 c in DIMACS: 21485 21486 21487 -708 -21488 0 21485 21486 21487 -708 -21489 0 21485 21486 21487 -708 21490 0 c 1+1 --> 2 c (-b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ b^{177, 4}_0 ∧ p_708) -> (-b^{177, 5}_2 ∧ b^{177, 5}_1 ∧ -b^{177, 5}_0) c in CNF: c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ -p_708 ∨ -b^{177, 5}_2 c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ -p_708 ∨ b^{177, 5}_1 c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ -p_708 ∨ -b^{177, 5}_0 c in DIMACS: 21485 21486 -21487 -708 -21488 0 21485 21486 -21487 -708 21489 0 21485 21486 -21487 -708 -21490 0 c 2+1 --> break c (-b^{177, 4}_2 ∧ b^{177, 4}_1 ∧ -b^{177, 4}_0 ∧ p_708) -> break c in CNF: c b^{177, 4}_2 ∨ -b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ -p_708 ∨ break c in DIMACS: 21485 -21486 21487 -708 1162 0 c 2-1 --> 1 c (-b^{177, 4}_2 ∧ b^{177, 4}_1 ∧ -b^{177, 4}_0 ∧ -p_708) -> (-b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ b^{177, 5}_0) c in CNF: c b^{177, 4}_2 ∨ -b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ p_708 ∨ -b^{177, 5}_2 c b^{177, 4}_2 ∨ -b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ p_708 ∨ -b^{177, 5}_1 c b^{177, 4}_2 ∨ -b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ p_708 ∨ b^{177, 5}_0 c in DIMACS: 21485 -21486 21487 708 -21488 0 21485 -21486 21487 708 -21489 0 21485 -21486 21487 708 21490 0 c 1-1 --> 0 c (-b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ b^{177, 4}_0 ∧ -p_708) -> (-b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ -b^{177, 5}_0) c in CNF: c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ p_708 ∨ -b^{177, 5}_2 c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ p_708 ∨ -b^{177, 5}_1 c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ p_708 ∨ -b^{177, 5}_0 c in DIMACS: 21485 21486 -21487 708 -21488 0 21485 21486 -21487 708 -21489 0 21485 21486 -21487 708 -21490 0 c 0-1 --> -1 c (-b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ -b^{177, 4}_0 ∧ -p_708) -> ( b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ b^{177, 5}_0) c in CNF: c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ p_708 ∨ b^{177, 5}_2 c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ p_708 ∨ -b^{177, 5}_1 c b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ p_708 ∨ b^{177, 5}_0 c in DIMACS: 21485 21486 21487 708 21488 0 21485 21486 21487 708 -21489 0 21485 21486 21487 708 21490 0 c -1-1 --> -2 c ( b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ b^{177, 4}_0 ∧ -p_708) -> ( b^{177, 5}_2 ∧ b^{177, 5}_1 ∧ -b^{177, 5}_0) c in CNF: c -b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ p_708 ∨ b^{177, 5}_2 c -b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ p_708 ∨ b^{177, 5}_1 c -b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ p_708 ∨ -b^{177, 5}_0 c in DIMACS: -21485 21486 -21487 708 21488 0 -21485 21486 -21487 708 21489 0 -21485 21486 -21487 708 -21490 0 c -2-1 --> break c ( b^{177, 4}_2 ∧ b^{177, 4}_1 ∧ -b^{177, 4}_0 ∧ -p_708) -> break c in CNF: c -b^{177, 4}_2 ∨ -b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ p_708 ∨ break c in DIMACS: -21485 -21486 21487 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{177, 4}_2 ∧ -b^{177, 4}_1 ∧ -b^{177, 4}_0 ∧ true) c in CNF: c -b^{177, 4}_2 ∨ b^{177, 4}_1 ∨ b^{177, 4}_0 ∨ false c in DIMACS: -21485 21486 21487 0 c 3 does not represent an automaton state. c -(-b^{177, 4}_2 ∧ b^{177, 4}_1 ∧ b^{177, 4}_0 ∧ true) c in CNF: c b^{177, 4}_2 ∨ -b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ false c in DIMACS: 21485 -21486 -21487 0 c -3 does not represent an automaton state. c -( b^{177, 4}_2 ∧ b^{177, 4}_1 ∧ b^{177, 4}_0 ∧ true) c in CNF: c -b^{177, 4}_2 ∨ -b^{177, 4}_1 ∨ -b^{177, 4}_0 ∨ false c in DIMACS: -21485 -21486 -21487 0 c i = 5 c -2+1 --> -1 c ( b^{177, 5}_2 ∧ b^{177, 5}_1 ∧ -b^{177, 5}_0 ∧ p_885) -> ( b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ b^{177, 6}_0) c in CNF: c -b^{177, 5}_2 ∨ -b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ -p_885 ∨ b^{177, 6}_2 c -b^{177, 5}_2 ∨ -b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ -p_885 ∨ -b^{177, 6}_1 c -b^{177, 5}_2 ∨ -b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ -p_885 ∨ b^{177, 6}_0 c in DIMACS: -21488 -21489 21490 -885 21491 0 -21488 -21489 21490 -885 -21492 0 -21488 -21489 21490 -885 21493 0 c -1+1 --> 0 c ( b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ b^{177, 5}_0 ∧ p_885) -> (-b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ -b^{177, 6}_0) c in CNF: c -b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ -p_885 ∨ -b^{177, 6}_2 c -b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ -p_885 ∨ -b^{177, 6}_1 c -b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ -p_885 ∨ -b^{177, 6}_0 c in DIMACS: -21488 21489 -21490 -885 -21491 0 -21488 21489 -21490 -885 -21492 0 -21488 21489 -21490 -885 -21493 0 c 0+1 --> 1 c (-b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ -b^{177, 5}_0 ∧ p_885) -> (-b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ b^{177, 6}_0) c in CNF: c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ -p_885 ∨ -b^{177, 6}_2 c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ -p_885 ∨ -b^{177, 6}_1 c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ -p_885 ∨ b^{177, 6}_0 c in DIMACS: 21488 21489 21490 -885 -21491 0 21488 21489 21490 -885 -21492 0 21488 21489 21490 -885 21493 0 c 1+1 --> 2 c (-b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ b^{177, 5}_0 ∧ p_885) -> (-b^{177, 6}_2 ∧ b^{177, 6}_1 ∧ -b^{177, 6}_0) c in CNF: c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ -p_885 ∨ -b^{177, 6}_2 c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ -p_885 ∨ b^{177, 6}_1 c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ -p_885 ∨ -b^{177, 6}_0 c in DIMACS: 21488 21489 -21490 -885 -21491 0 21488 21489 -21490 -885 21492 0 21488 21489 -21490 -885 -21493 0 c 2+1 --> break c (-b^{177, 5}_2 ∧ b^{177, 5}_1 ∧ -b^{177, 5}_0 ∧ p_885) -> break c in CNF: c b^{177, 5}_2 ∨ -b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ -p_885 ∨ break c in DIMACS: 21488 -21489 21490 -885 1162 0 c 2-1 --> 1 c (-b^{177, 5}_2 ∧ b^{177, 5}_1 ∧ -b^{177, 5}_0 ∧ -p_885) -> (-b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ b^{177, 6}_0) c in CNF: c b^{177, 5}_2 ∨ -b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ p_885 ∨ -b^{177, 6}_2 c b^{177, 5}_2 ∨ -b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ p_885 ∨ -b^{177, 6}_1 c b^{177, 5}_2 ∨ -b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ p_885 ∨ b^{177, 6}_0 c in DIMACS: 21488 -21489 21490 885 -21491 0 21488 -21489 21490 885 -21492 0 21488 -21489 21490 885 21493 0 c 1-1 --> 0 c (-b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ b^{177, 5}_0 ∧ -p_885) -> (-b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ -b^{177, 6}_0) c in CNF: c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ p_885 ∨ -b^{177, 6}_2 c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ p_885 ∨ -b^{177, 6}_1 c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ p_885 ∨ -b^{177, 6}_0 c in DIMACS: 21488 21489 -21490 885 -21491 0 21488 21489 -21490 885 -21492 0 21488 21489 -21490 885 -21493 0 c 0-1 --> -1 c (-b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ -b^{177, 5}_0 ∧ -p_885) -> ( b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ b^{177, 6}_0) c in CNF: c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ p_885 ∨ b^{177, 6}_2 c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ p_885 ∨ -b^{177, 6}_1 c b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ p_885 ∨ b^{177, 6}_0 c in DIMACS: 21488 21489 21490 885 21491 0 21488 21489 21490 885 -21492 0 21488 21489 21490 885 21493 0 c -1-1 --> -2 c ( b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ b^{177, 5}_0 ∧ -p_885) -> ( b^{177, 6}_2 ∧ b^{177, 6}_1 ∧ -b^{177, 6}_0) c in CNF: c -b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ p_885 ∨ b^{177, 6}_2 c -b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ p_885 ∨ b^{177, 6}_1 c -b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ p_885 ∨ -b^{177, 6}_0 c in DIMACS: -21488 21489 -21490 885 21491 0 -21488 21489 -21490 885 21492 0 -21488 21489 -21490 885 -21493 0 c -2-1 --> break c ( b^{177, 5}_2 ∧ b^{177, 5}_1 ∧ -b^{177, 5}_0 ∧ -p_885) -> break c in CNF: c -b^{177, 5}_2 ∨ -b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ p_885 ∨ break c in DIMACS: -21488 -21489 21490 885 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{177, 5}_2 ∧ -b^{177, 5}_1 ∧ -b^{177, 5}_0 ∧ true) c in CNF: c -b^{177, 5}_2 ∨ b^{177, 5}_1 ∨ b^{177, 5}_0 ∨ false c in DIMACS: -21488 21489 21490 0 c 3 does not represent an automaton state. c -(-b^{177, 5}_2 ∧ b^{177, 5}_1 ∧ b^{177, 5}_0 ∧ true) c in CNF: c b^{177, 5}_2 ∨ -b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ false c in DIMACS: 21488 -21489 -21490 0 c -3 does not represent an automaton state. c -( b^{177, 5}_2 ∧ b^{177, 5}_1 ∧ b^{177, 5}_0 ∧ true) c in CNF: c -b^{177, 5}_2 ∨ -b^{177, 5}_1 ∨ -b^{177, 5}_0 ∨ false c in DIMACS: -21488 -21489 -21490 0 c i = 6 c -2+1 --> -1 c ( b^{177, 6}_2 ∧ b^{177, 6}_1 ∧ -b^{177, 6}_0 ∧ p_1062) -> ( b^{177, 7}_2 ∧ -b^{177, 7}_1 ∧ b^{177, 7}_0) c in CNF: c -b^{177, 6}_2 ∨ -b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ -p_1062 ∨ b^{177, 7}_2 c -b^{177, 6}_2 ∨ -b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ -p_1062 ∨ -b^{177, 7}_1 c -b^{177, 6}_2 ∨ -b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ -p_1062 ∨ b^{177, 7}_0 c in DIMACS: -21491 -21492 21493 -1062 21494 0 -21491 -21492 21493 -1062 -21495 0 -21491 -21492 21493 -1062 21496 0 c -1+1 --> 0 c ( b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ b^{177, 6}_0 ∧ p_1062) -> (-b^{177, 7}_2 ∧ -b^{177, 7}_1 ∧ -b^{177, 7}_0) c in CNF: c -b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ -p_1062 ∨ -b^{177, 7}_2 c -b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ -p_1062 ∨ -b^{177, 7}_1 c -b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ -p_1062 ∨ -b^{177, 7}_0 c in DIMACS: -21491 21492 -21493 -1062 -21494 0 -21491 21492 -21493 -1062 -21495 0 -21491 21492 -21493 -1062 -21496 0 c 0+1 --> 1 c (-b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ -b^{177, 6}_0 ∧ p_1062) -> (-b^{177, 7}_2 ∧ -b^{177, 7}_1 ∧ b^{177, 7}_0) c in CNF: c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ -p_1062 ∨ -b^{177, 7}_2 c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ -p_1062 ∨ -b^{177, 7}_1 c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ -p_1062 ∨ b^{177, 7}_0 c in DIMACS: 21491 21492 21493 -1062 -21494 0 21491 21492 21493 -1062 -21495 0 21491 21492 21493 -1062 21496 0 c 1+1 --> 2 c (-b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ b^{177, 6}_0 ∧ p_1062) -> (-b^{177, 7}_2 ∧ b^{177, 7}_1 ∧ -b^{177, 7}_0) c in CNF: c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ -p_1062 ∨ -b^{177, 7}_2 c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ -p_1062 ∨ b^{177, 7}_1 c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ -p_1062 ∨ -b^{177, 7}_0 c in DIMACS: 21491 21492 -21493 -1062 -21494 0 21491 21492 -21493 -1062 21495 0 21491 21492 -21493 -1062 -21496 0 c 2+1 --> break c (-b^{177, 6}_2 ∧ b^{177, 6}_1 ∧ -b^{177, 6}_0 ∧ p_1062) -> break c in CNF: c b^{177, 6}_2 ∨ -b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ -p_1062 ∨ break c in DIMACS: 21491 -21492 21493 -1062 1162 0 c 2-1 --> 1 c (-b^{177, 6}_2 ∧ b^{177, 6}_1 ∧ -b^{177, 6}_0 ∧ -p_1062) -> (-b^{177, 7}_2 ∧ -b^{177, 7}_1 ∧ b^{177, 7}_0) c in CNF: c b^{177, 6}_2 ∨ -b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ p_1062 ∨ -b^{177, 7}_2 c b^{177, 6}_2 ∨ -b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ p_1062 ∨ -b^{177, 7}_1 c b^{177, 6}_2 ∨ -b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ p_1062 ∨ b^{177, 7}_0 c in DIMACS: 21491 -21492 21493 1062 -21494 0 21491 -21492 21493 1062 -21495 0 21491 -21492 21493 1062 21496 0 c 1-1 --> 0 c (-b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ b^{177, 6}_0 ∧ -p_1062) -> (-b^{177, 7}_2 ∧ -b^{177, 7}_1 ∧ -b^{177, 7}_0) c in CNF: c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ p_1062 ∨ -b^{177, 7}_2 c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ p_1062 ∨ -b^{177, 7}_1 c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ p_1062 ∨ -b^{177, 7}_0 c in DIMACS: 21491 21492 -21493 1062 -21494 0 21491 21492 -21493 1062 -21495 0 21491 21492 -21493 1062 -21496 0 c 0-1 --> -1 c (-b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ -b^{177, 6}_0 ∧ -p_1062) -> ( b^{177, 7}_2 ∧ -b^{177, 7}_1 ∧ b^{177, 7}_0) c in CNF: c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ p_1062 ∨ b^{177, 7}_2 c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ p_1062 ∨ -b^{177, 7}_1 c b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ p_1062 ∨ b^{177, 7}_0 c in DIMACS: 21491 21492 21493 1062 21494 0 21491 21492 21493 1062 -21495 0 21491 21492 21493 1062 21496 0 c -1-1 --> -2 c ( b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ b^{177, 6}_0 ∧ -p_1062) -> ( b^{177, 7}_2 ∧ b^{177, 7}_1 ∧ -b^{177, 7}_0) c in CNF: c -b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ p_1062 ∨ b^{177, 7}_2 c -b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ p_1062 ∨ b^{177, 7}_1 c -b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ p_1062 ∨ -b^{177, 7}_0 c in DIMACS: -21491 21492 -21493 1062 21494 0 -21491 21492 -21493 1062 21495 0 -21491 21492 -21493 1062 -21496 0 c -2-1 --> break c ( b^{177, 6}_2 ∧ b^{177, 6}_1 ∧ -b^{177, 6}_0 ∧ -p_1062) -> break c in CNF: c -b^{177, 6}_2 ∨ -b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ p_1062 ∨ break c in DIMACS: -21491 -21492 21493 1062 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{177, 6}_2 ∧ -b^{177, 6}_1 ∧ -b^{177, 6}_0 ∧ true) c in CNF: c -b^{177, 6}_2 ∨ b^{177, 6}_1 ∨ b^{177, 6}_0 ∨ false c in DIMACS: -21491 21492 21493 0 c 3 does not represent an automaton state. c -(-b^{177, 6}_2 ∧ b^{177, 6}_1 ∧ b^{177, 6}_0 ∧ true) c in CNF: c b^{177, 6}_2 ∨ -b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ false c in DIMACS: 21491 -21492 -21493 0 c -3 does not represent an automaton state. c -( b^{177, 6}_2 ∧ b^{177, 6}_1 ∧ b^{177, 6}_0 ∧ true) c in CNF: c -b^{177, 6}_2 ∨ -b^{177, 6}_1 ∨ -b^{177, 6}_0 ∨ false c in DIMACS: -21491 -21492 -21493 0 c INIT for k = 178 c -b^{178, 1}_2 c -b^{178, 1}_1 c -b^{178, 1}_0 c in DIMACS: -21497 0 -21498 0 -21499 0 c Transitions for k = 178 c i = 1 c -2+1 --> -1 c ( b^{178, 1}_2 ∧ b^{178, 1}_1 ∧ -b^{178, 1}_0 ∧ p_178) -> ( b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ b^{178, 2}_0) c in CNF: c -b^{178, 1}_2 ∨ -b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ -p_178 ∨ b^{178, 2}_2 c -b^{178, 1}_2 ∨ -b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ -p_178 ∨ -b^{178, 2}_1 c -b^{178, 1}_2 ∨ -b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ -p_178 ∨ b^{178, 2}_0 c in DIMACS: -21497 -21498 21499 -178 21500 0 -21497 -21498 21499 -178 -21501 0 -21497 -21498 21499 -178 21502 0 c -1+1 --> 0 c ( b^{178, 1}_2 ∧ -b^{178, 1}_1 ∧ b^{178, 1}_0 ∧ p_178) -> (-b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ -b^{178, 2}_0) c in CNF: c -b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ -p_178 ∨ -b^{178, 2}_2 c -b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ -p_178 ∨ -b^{178, 2}_1 c -b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ -p_178 ∨ -b^{178, 2}_0 c in DIMACS: -21497 21498 -21499 -178 -21500 0 -21497 21498 -21499 -178 -21501 0 -21497 21498 -21499 -178 -21502 0 c 0+1 --> 1 c (-b^{178, 1}_2 ∧ -b^{178, 1}_1 ∧ -b^{178, 1}_0 ∧ p_178) -> (-b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ b^{178, 2}_0) c in CNF: c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ -p_178 ∨ -b^{178, 2}_2 c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ -p_178 ∨ -b^{178, 2}_1 c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ -p_178 ∨ b^{178, 2}_0 c in DIMACS: 21497 21498 21499 -178 -21500 0 21497 21498 21499 -178 -21501 0 21497 21498 21499 -178 21502 0 c 1+1 --> 2 c (-b^{178, 1}_2 ∧ -b^{178, 1}_1 ∧ b^{178, 1}_0 ∧ p_178) -> (-b^{178, 2}_2 ∧ b^{178, 2}_1 ∧ -b^{178, 2}_0) c in CNF: c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ -p_178 ∨ -b^{178, 2}_2 c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ -p_178 ∨ b^{178, 2}_1 c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ -p_178 ∨ -b^{178, 2}_0 c in DIMACS: 21497 21498 -21499 -178 -21500 0 21497 21498 -21499 -178 21501 0 21497 21498 -21499 -178 -21502 0 c 2+1 --> break c (-b^{178, 1}_2 ∧ b^{178, 1}_1 ∧ -b^{178, 1}_0 ∧ p_178) -> break c in CNF: c b^{178, 1}_2 ∨ -b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ -p_178 ∨ break c in DIMACS: 21497 -21498 21499 -178 1162 0 c 2-1 --> 1 c (-b^{178, 1}_2 ∧ b^{178, 1}_1 ∧ -b^{178, 1}_0 ∧ -p_178) -> (-b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ b^{178, 2}_0) c in CNF: c b^{178, 1}_2 ∨ -b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ p_178 ∨ -b^{178, 2}_2 c b^{178, 1}_2 ∨ -b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ p_178 ∨ -b^{178, 2}_1 c b^{178, 1}_2 ∨ -b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ p_178 ∨ b^{178, 2}_0 c in DIMACS: 21497 -21498 21499 178 -21500 0 21497 -21498 21499 178 -21501 0 21497 -21498 21499 178 21502 0 c 1-1 --> 0 c (-b^{178, 1}_2 ∧ -b^{178, 1}_1 ∧ b^{178, 1}_0 ∧ -p_178) -> (-b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ -b^{178, 2}_0) c in CNF: c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ p_178 ∨ -b^{178, 2}_2 c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ p_178 ∨ -b^{178, 2}_1 c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ p_178 ∨ -b^{178, 2}_0 c in DIMACS: 21497 21498 -21499 178 -21500 0 21497 21498 -21499 178 -21501 0 21497 21498 -21499 178 -21502 0 c 0-1 --> -1 c (-b^{178, 1}_2 ∧ -b^{178, 1}_1 ∧ -b^{178, 1}_0 ∧ -p_178) -> ( b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ b^{178, 2}_0) c in CNF: c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ p_178 ∨ b^{178, 2}_2 c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ p_178 ∨ -b^{178, 2}_1 c b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ p_178 ∨ b^{178, 2}_0 c in DIMACS: 21497 21498 21499 178 21500 0 21497 21498 21499 178 -21501 0 21497 21498 21499 178 21502 0 c -1-1 --> -2 c ( b^{178, 1}_2 ∧ -b^{178, 1}_1 ∧ b^{178, 1}_0 ∧ -p_178) -> ( b^{178, 2}_2 ∧ b^{178, 2}_1 ∧ -b^{178, 2}_0) c in CNF: c -b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ p_178 ∨ b^{178, 2}_2 c -b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ p_178 ∨ b^{178, 2}_1 c -b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ p_178 ∨ -b^{178, 2}_0 c in DIMACS: -21497 21498 -21499 178 21500 0 -21497 21498 -21499 178 21501 0 -21497 21498 -21499 178 -21502 0 c -2-1 --> break c ( b^{178, 1}_2 ∧ b^{178, 1}_1 ∧ -b^{178, 1}_0 ∧ -p_178) -> break c in CNF: c -b^{178, 1}_2 ∨ -b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ p_178 ∨ break c in DIMACS: -21497 -21498 21499 178 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{178, 1}_2 ∧ -b^{178, 1}_1 ∧ -b^{178, 1}_0 ∧ true) c in CNF: c -b^{178, 1}_2 ∨ b^{178, 1}_1 ∨ b^{178, 1}_0 ∨ false c in DIMACS: -21497 21498 21499 0 c 3 does not represent an automaton state. c -(-b^{178, 1}_2 ∧ b^{178, 1}_1 ∧ b^{178, 1}_0 ∧ true) c in CNF: c b^{178, 1}_2 ∨ -b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ false c in DIMACS: 21497 -21498 -21499 0 c -3 does not represent an automaton state. c -( b^{178, 1}_2 ∧ b^{178, 1}_1 ∧ b^{178, 1}_0 ∧ true) c in CNF: c -b^{178, 1}_2 ∨ -b^{178, 1}_1 ∨ -b^{178, 1}_0 ∨ false c in DIMACS: -21497 -21498 -21499 0 c i = 2 c -2+1 --> -1 c ( b^{178, 2}_2 ∧ b^{178, 2}_1 ∧ -b^{178, 2}_0 ∧ p_356) -> ( b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ b^{178, 3}_0) c in CNF: c -b^{178, 2}_2 ∨ -b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ -p_356 ∨ b^{178, 3}_2 c -b^{178, 2}_2 ∨ -b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ -p_356 ∨ -b^{178, 3}_1 c -b^{178, 2}_2 ∨ -b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ -p_356 ∨ b^{178, 3}_0 c in DIMACS: -21500 -21501 21502 -356 21503 0 -21500 -21501 21502 -356 -21504 0 -21500 -21501 21502 -356 21505 0 c -1+1 --> 0 c ( b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ b^{178, 2}_0 ∧ p_356) -> (-b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ -b^{178, 3}_0) c in CNF: c -b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ -p_356 ∨ -b^{178, 3}_2 c -b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ -p_356 ∨ -b^{178, 3}_1 c -b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ -p_356 ∨ -b^{178, 3}_0 c in DIMACS: -21500 21501 -21502 -356 -21503 0 -21500 21501 -21502 -356 -21504 0 -21500 21501 -21502 -356 -21505 0 c 0+1 --> 1 c (-b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ -b^{178, 2}_0 ∧ p_356) -> (-b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ b^{178, 3}_0) c in CNF: c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ -p_356 ∨ -b^{178, 3}_2 c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ -p_356 ∨ -b^{178, 3}_1 c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ -p_356 ∨ b^{178, 3}_0 c in DIMACS: 21500 21501 21502 -356 -21503 0 21500 21501 21502 -356 -21504 0 21500 21501 21502 -356 21505 0 c 1+1 --> 2 c (-b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ b^{178, 2}_0 ∧ p_356) -> (-b^{178, 3}_2 ∧ b^{178, 3}_1 ∧ -b^{178, 3}_0) c in CNF: c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ -p_356 ∨ -b^{178, 3}_2 c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ -p_356 ∨ b^{178, 3}_1 c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ -p_356 ∨ -b^{178, 3}_0 c in DIMACS: 21500 21501 -21502 -356 -21503 0 21500 21501 -21502 -356 21504 0 21500 21501 -21502 -356 -21505 0 c 2+1 --> break c (-b^{178, 2}_2 ∧ b^{178, 2}_1 ∧ -b^{178, 2}_0 ∧ p_356) -> break c in CNF: c b^{178, 2}_2 ∨ -b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ -p_356 ∨ break c in DIMACS: 21500 -21501 21502 -356 1162 0 c 2-1 --> 1 c (-b^{178, 2}_2 ∧ b^{178, 2}_1 ∧ -b^{178, 2}_0 ∧ -p_356) -> (-b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ b^{178, 3}_0) c in CNF: c b^{178, 2}_2 ∨ -b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ p_356 ∨ -b^{178, 3}_2 c b^{178, 2}_2 ∨ -b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ p_356 ∨ -b^{178, 3}_1 c b^{178, 2}_2 ∨ -b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ p_356 ∨ b^{178, 3}_0 c in DIMACS: 21500 -21501 21502 356 -21503 0 21500 -21501 21502 356 -21504 0 21500 -21501 21502 356 21505 0 c 1-1 --> 0 c (-b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ b^{178, 2}_0 ∧ -p_356) -> (-b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ -b^{178, 3}_0) c in CNF: c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ p_356 ∨ -b^{178, 3}_2 c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ p_356 ∨ -b^{178, 3}_1 c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ p_356 ∨ -b^{178, 3}_0 c in DIMACS: 21500 21501 -21502 356 -21503 0 21500 21501 -21502 356 -21504 0 21500 21501 -21502 356 -21505 0 c 0-1 --> -1 c (-b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ -b^{178, 2}_0 ∧ -p_356) -> ( b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ b^{178, 3}_0) c in CNF: c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ p_356 ∨ b^{178, 3}_2 c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ p_356 ∨ -b^{178, 3}_1 c b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ p_356 ∨ b^{178, 3}_0 c in DIMACS: 21500 21501 21502 356 21503 0 21500 21501 21502 356 -21504 0 21500 21501 21502 356 21505 0 c -1-1 --> -2 c ( b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ b^{178, 2}_0 ∧ -p_356) -> ( b^{178, 3}_2 ∧ b^{178, 3}_1 ∧ -b^{178, 3}_0) c in CNF: c -b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ p_356 ∨ b^{178, 3}_2 c -b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ p_356 ∨ b^{178, 3}_1 c -b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ p_356 ∨ -b^{178, 3}_0 c in DIMACS: -21500 21501 -21502 356 21503 0 -21500 21501 -21502 356 21504 0 -21500 21501 -21502 356 -21505 0 c -2-1 --> break c ( b^{178, 2}_2 ∧ b^{178, 2}_1 ∧ -b^{178, 2}_0 ∧ -p_356) -> break c in CNF: c -b^{178, 2}_2 ∨ -b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ p_356 ∨ break c in DIMACS: -21500 -21501 21502 356 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{178, 2}_2 ∧ -b^{178, 2}_1 ∧ -b^{178, 2}_0 ∧ true) c in CNF: c -b^{178, 2}_2 ∨ b^{178, 2}_1 ∨ b^{178, 2}_0 ∨ false c in DIMACS: -21500 21501 21502 0 c 3 does not represent an automaton state. c -(-b^{178, 2}_2 ∧ b^{178, 2}_1 ∧ b^{178, 2}_0 ∧ true) c in CNF: c b^{178, 2}_2 ∨ -b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ false c in DIMACS: 21500 -21501 -21502 0 c -3 does not represent an automaton state. c -( b^{178, 2}_2 ∧ b^{178, 2}_1 ∧ b^{178, 2}_0 ∧ true) c in CNF: c -b^{178, 2}_2 ∨ -b^{178, 2}_1 ∨ -b^{178, 2}_0 ∨ false c in DIMACS: -21500 -21501 -21502 0 c i = 3 c -2+1 --> -1 c ( b^{178, 3}_2 ∧ b^{178, 3}_1 ∧ -b^{178, 3}_0 ∧ p_534) -> ( b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ b^{178, 4}_0) c in CNF: c -b^{178, 3}_2 ∨ -b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ -p_534 ∨ b^{178, 4}_2 c -b^{178, 3}_2 ∨ -b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ -p_534 ∨ -b^{178, 4}_1 c -b^{178, 3}_2 ∨ -b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ -p_534 ∨ b^{178, 4}_0 c in DIMACS: -21503 -21504 21505 -534 21506 0 -21503 -21504 21505 -534 -21507 0 -21503 -21504 21505 -534 21508 0 c -1+1 --> 0 c ( b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ b^{178, 3}_0 ∧ p_534) -> (-b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ -b^{178, 4}_0) c in CNF: c -b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ -p_534 ∨ -b^{178, 4}_2 c -b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ -p_534 ∨ -b^{178, 4}_1 c -b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ -p_534 ∨ -b^{178, 4}_0 c in DIMACS: -21503 21504 -21505 -534 -21506 0 -21503 21504 -21505 -534 -21507 0 -21503 21504 -21505 -534 -21508 0 c 0+1 --> 1 c (-b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ -b^{178, 3}_0 ∧ p_534) -> (-b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ b^{178, 4}_0) c in CNF: c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ -p_534 ∨ -b^{178, 4}_2 c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ -p_534 ∨ -b^{178, 4}_1 c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ -p_534 ∨ b^{178, 4}_0 c in DIMACS: 21503 21504 21505 -534 -21506 0 21503 21504 21505 -534 -21507 0 21503 21504 21505 -534 21508 0 c 1+1 --> 2 c (-b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ b^{178, 3}_0 ∧ p_534) -> (-b^{178, 4}_2 ∧ b^{178, 4}_1 ∧ -b^{178, 4}_0) c in CNF: c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ -p_534 ∨ -b^{178, 4}_2 c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ -p_534 ∨ b^{178, 4}_1 c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ -p_534 ∨ -b^{178, 4}_0 c in DIMACS: 21503 21504 -21505 -534 -21506 0 21503 21504 -21505 -534 21507 0 21503 21504 -21505 -534 -21508 0 c 2+1 --> break c (-b^{178, 3}_2 ∧ b^{178, 3}_1 ∧ -b^{178, 3}_0 ∧ p_534) -> break c in CNF: c b^{178, 3}_2 ∨ -b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ -p_534 ∨ break c in DIMACS: 21503 -21504 21505 -534 1162 0 c 2-1 --> 1 c (-b^{178, 3}_2 ∧ b^{178, 3}_1 ∧ -b^{178, 3}_0 ∧ -p_534) -> (-b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ b^{178, 4}_0) c in CNF: c b^{178, 3}_2 ∨ -b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ p_534 ∨ -b^{178, 4}_2 c b^{178, 3}_2 ∨ -b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ p_534 ∨ -b^{178, 4}_1 c b^{178, 3}_2 ∨ -b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ p_534 ∨ b^{178, 4}_0 c in DIMACS: 21503 -21504 21505 534 -21506 0 21503 -21504 21505 534 -21507 0 21503 -21504 21505 534 21508 0 c 1-1 --> 0 c (-b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ b^{178, 3}_0 ∧ -p_534) -> (-b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ -b^{178, 4}_0) c in CNF: c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ p_534 ∨ -b^{178, 4}_2 c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ p_534 ∨ -b^{178, 4}_1 c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ p_534 ∨ -b^{178, 4}_0 c in DIMACS: 21503 21504 -21505 534 -21506 0 21503 21504 -21505 534 -21507 0 21503 21504 -21505 534 -21508 0 c 0-1 --> -1 c (-b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ -b^{178, 3}_0 ∧ -p_534) -> ( b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ b^{178, 4}_0) c in CNF: c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ p_534 ∨ b^{178, 4}_2 c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ p_534 ∨ -b^{178, 4}_1 c b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ p_534 ∨ b^{178, 4}_0 c in DIMACS: 21503 21504 21505 534 21506 0 21503 21504 21505 534 -21507 0 21503 21504 21505 534 21508 0 c -1-1 --> -2 c ( b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ b^{178, 3}_0 ∧ -p_534) -> ( b^{178, 4}_2 ∧ b^{178, 4}_1 ∧ -b^{178, 4}_0) c in CNF: c -b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ p_534 ∨ b^{178, 4}_2 c -b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ p_534 ∨ b^{178, 4}_1 c -b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ p_534 ∨ -b^{178, 4}_0 c in DIMACS: -21503 21504 -21505 534 21506 0 -21503 21504 -21505 534 21507 0 -21503 21504 -21505 534 -21508 0 c -2-1 --> break c ( b^{178, 3}_2 ∧ b^{178, 3}_1 ∧ -b^{178, 3}_0 ∧ -p_534) -> break c in CNF: c -b^{178, 3}_2 ∨ -b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ p_534 ∨ break c in DIMACS: -21503 -21504 21505 534 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{178, 3}_2 ∧ -b^{178, 3}_1 ∧ -b^{178, 3}_0 ∧ true) c in CNF: c -b^{178, 3}_2 ∨ b^{178, 3}_1 ∨ b^{178, 3}_0 ∨ false c in DIMACS: -21503 21504 21505 0 c 3 does not represent an automaton state. c -(-b^{178, 3}_2 ∧ b^{178, 3}_1 ∧ b^{178, 3}_0 ∧ true) c in CNF: c b^{178, 3}_2 ∨ -b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ false c in DIMACS: 21503 -21504 -21505 0 c -3 does not represent an automaton state. c -( b^{178, 3}_2 ∧ b^{178, 3}_1 ∧ b^{178, 3}_0 ∧ true) c in CNF: c -b^{178, 3}_2 ∨ -b^{178, 3}_1 ∨ -b^{178, 3}_0 ∨ false c in DIMACS: -21503 -21504 -21505 0 c i = 4 c -2+1 --> -1 c ( b^{178, 4}_2 ∧ b^{178, 4}_1 ∧ -b^{178, 4}_0 ∧ p_712) -> ( b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ b^{178, 5}_0) c in CNF: c -b^{178, 4}_2 ∨ -b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ -p_712 ∨ b^{178, 5}_2 c -b^{178, 4}_2 ∨ -b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ -p_712 ∨ -b^{178, 5}_1 c -b^{178, 4}_2 ∨ -b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ -p_712 ∨ b^{178, 5}_0 c in DIMACS: -21506 -21507 21508 -712 21509 0 -21506 -21507 21508 -712 -21510 0 -21506 -21507 21508 -712 21511 0 c -1+1 --> 0 c ( b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ b^{178, 4}_0 ∧ p_712) -> (-b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ -b^{178, 5}_0) c in CNF: c -b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ -p_712 ∨ -b^{178, 5}_2 c -b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ -p_712 ∨ -b^{178, 5}_1 c -b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ -p_712 ∨ -b^{178, 5}_0 c in DIMACS: -21506 21507 -21508 -712 -21509 0 -21506 21507 -21508 -712 -21510 0 -21506 21507 -21508 -712 -21511 0 c 0+1 --> 1 c (-b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ -b^{178, 4}_0 ∧ p_712) -> (-b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ b^{178, 5}_0) c in CNF: c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ -p_712 ∨ -b^{178, 5}_2 c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ -p_712 ∨ -b^{178, 5}_1 c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ -p_712 ∨ b^{178, 5}_0 c in DIMACS: 21506 21507 21508 -712 -21509 0 21506 21507 21508 -712 -21510 0 21506 21507 21508 -712 21511 0 c 1+1 --> 2 c (-b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ b^{178, 4}_0 ∧ p_712) -> (-b^{178, 5}_2 ∧ b^{178, 5}_1 ∧ -b^{178, 5}_0) c in CNF: c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ -p_712 ∨ -b^{178, 5}_2 c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ -p_712 ∨ b^{178, 5}_1 c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ -p_712 ∨ -b^{178, 5}_0 c in DIMACS: 21506 21507 -21508 -712 -21509 0 21506 21507 -21508 -712 21510 0 21506 21507 -21508 -712 -21511 0 c 2+1 --> break c (-b^{178, 4}_2 ∧ b^{178, 4}_1 ∧ -b^{178, 4}_0 ∧ p_712) -> break c in CNF: c b^{178, 4}_2 ∨ -b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ -p_712 ∨ break c in DIMACS: 21506 -21507 21508 -712 1162 0 c 2-1 --> 1 c (-b^{178, 4}_2 ∧ b^{178, 4}_1 ∧ -b^{178, 4}_0 ∧ -p_712) -> (-b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ b^{178, 5}_0) c in CNF: c b^{178, 4}_2 ∨ -b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ p_712 ∨ -b^{178, 5}_2 c b^{178, 4}_2 ∨ -b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ p_712 ∨ -b^{178, 5}_1 c b^{178, 4}_2 ∨ -b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ p_712 ∨ b^{178, 5}_0 c in DIMACS: 21506 -21507 21508 712 -21509 0 21506 -21507 21508 712 -21510 0 21506 -21507 21508 712 21511 0 c 1-1 --> 0 c (-b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ b^{178, 4}_0 ∧ -p_712) -> (-b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ -b^{178, 5}_0) c in CNF: c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ p_712 ∨ -b^{178, 5}_2 c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ p_712 ∨ -b^{178, 5}_1 c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ p_712 ∨ -b^{178, 5}_0 c in DIMACS: 21506 21507 -21508 712 -21509 0 21506 21507 -21508 712 -21510 0 21506 21507 -21508 712 -21511 0 c 0-1 --> -1 c (-b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ -b^{178, 4}_0 ∧ -p_712) -> ( b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ b^{178, 5}_0) c in CNF: c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ p_712 ∨ b^{178, 5}_2 c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ p_712 ∨ -b^{178, 5}_1 c b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ p_712 ∨ b^{178, 5}_0 c in DIMACS: 21506 21507 21508 712 21509 0 21506 21507 21508 712 -21510 0 21506 21507 21508 712 21511 0 c -1-1 --> -2 c ( b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ b^{178, 4}_0 ∧ -p_712) -> ( b^{178, 5}_2 ∧ b^{178, 5}_1 ∧ -b^{178, 5}_0) c in CNF: c -b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ p_712 ∨ b^{178, 5}_2 c -b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ p_712 ∨ b^{178, 5}_1 c -b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ p_712 ∨ -b^{178, 5}_0 c in DIMACS: -21506 21507 -21508 712 21509 0 -21506 21507 -21508 712 21510 0 -21506 21507 -21508 712 -21511 0 c -2-1 --> break c ( b^{178, 4}_2 ∧ b^{178, 4}_1 ∧ -b^{178, 4}_0 ∧ -p_712) -> break c in CNF: c -b^{178, 4}_2 ∨ -b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ p_712 ∨ break c in DIMACS: -21506 -21507 21508 712 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{178, 4}_2 ∧ -b^{178, 4}_1 ∧ -b^{178, 4}_0 ∧ true) c in CNF: c -b^{178, 4}_2 ∨ b^{178, 4}_1 ∨ b^{178, 4}_0 ∨ false c in DIMACS: -21506 21507 21508 0 c 3 does not represent an automaton state. c -(-b^{178, 4}_2 ∧ b^{178, 4}_1 ∧ b^{178, 4}_0 ∧ true) c in CNF: c b^{178, 4}_2 ∨ -b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ false c in DIMACS: 21506 -21507 -21508 0 c -3 does not represent an automaton state. c -( b^{178, 4}_2 ∧ b^{178, 4}_1 ∧ b^{178, 4}_0 ∧ true) c in CNF: c -b^{178, 4}_2 ∨ -b^{178, 4}_1 ∨ -b^{178, 4}_0 ∨ false c in DIMACS: -21506 -21507 -21508 0 c i = 5 c -2+1 --> -1 c ( b^{178, 5}_2 ∧ b^{178, 5}_1 ∧ -b^{178, 5}_0 ∧ p_890) -> ( b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ b^{178, 6}_0) c in CNF: c -b^{178, 5}_2 ∨ -b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ -p_890 ∨ b^{178, 6}_2 c -b^{178, 5}_2 ∨ -b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ -p_890 ∨ -b^{178, 6}_1 c -b^{178, 5}_2 ∨ -b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ -p_890 ∨ b^{178, 6}_0 c in DIMACS: -21509 -21510 21511 -890 21512 0 -21509 -21510 21511 -890 -21513 0 -21509 -21510 21511 -890 21514 0 c -1+1 --> 0 c ( b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ b^{178, 5}_0 ∧ p_890) -> (-b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ -b^{178, 6}_0) c in CNF: c -b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ -p_890 ∨ -b^{178, 6}_2 c -b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ -p_890 ∨ -b^{178, 6}_1 c -b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ -p_890 ∨ -b^{178, 6}_0 c in DIMACS: -21509 21510 -21511 -890 -21512 0 -21509 21510 -21511 -890 -21513 0 -21509 21510 -21511 -890 -21514 0 c 0+1 --> 1 c (-b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ -b^{178, 5}_0 ∧ p_890) -> (-b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ b^{178, 6}_0) c in CNF: c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ -p_890 ∨ -b^{178, 6}_2 c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ -p_890 ∨ -b^{178, 6}_1 c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ -p_890 ∨ b^{178, 6}_0 c in DIMACS: 21509 21510 21511 -890 -21512 0 21509 21510 21511 -890 -21513 0 21509 21510 21511 -890 21514 0 c 1+1 --> 2 c (-b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ b^{178, 5}_0 ∧ p_890) -> (-b^{178, 6}_2 ∧ b^{178, 6}_1 ∧ -b^{178, 6}_0) c in CNF: c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ -p_890 ∨ -b^{178, 6}_2 c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ -p_890 ∨ b^{178, 6}_1 c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ -p_890 ∨ -b^{178, 6}_0 c in DIMACS: 21509 21510 -21511 -890 -21512 0 21509 21510 -21511 -890 21513 0 21509 21510 -21511 -890 -21514 0 c 2+1 --> break c (-b^{178, 5}_2 ∧ b^{178, 5}_1 ∧ -b^{178, 5}_0 ∧ p_890) -> break c in CNF: c b^{178, 5}_2 ∨ -b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ -p_890 ∨ break c in DIMACS: 21509 -21510 21511 -890 1162 0 c 2-1 --> 1 c (-b^{178, 5}_2 ∧ b^{178, 5}_1 ∧ -b^{178, 5}_0 ∧ -p_890) -> (-b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ b^{178, 6}_0) c in CNF: c b^{178, 5}_2 ∨ -b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ p_890 ∨ -b^{178, 6}_2 c b^{178, 5}_2 ∨ -b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ p_890 ∨ -b^{178, 6}_1 c b^{178, 5}_2 ∨ -b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ p_890 ∨ b^{178, 6}_0 c in DIMACS: 21509 -21510 21511 890 -21512 0 21509 -21510 21511 890 -21513 0 21509 -21510 21511 890 21514 0 c 1-1 --> 0 c (-b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ b^{178, 5}_0 ∧ -p_890) -> (-b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ -b^{178, 6}_0) c in CNF: c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ p_890 ∨ -b^{178, 6}_2 c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ p_890 ∨ -b^{178, 6}_1 c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ p_890 ∨ -b^{178, 6}_0 c in DIMACS: 21509 21510 -21511 890 -21512 0 21509 21510 -21511 890 -21513 0 21509 21510 -21511 890 -21514 0 c 0-1 --> -1 c (-b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ -b^{178, 5}_0 ∧ -p_890) -> ( b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ b^{178, 6}_0) c in CNF: c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ p_890 ∨ b^{178, 6}_2 c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ p_890 ∨ -b^{178, 6}_1 c b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ p_890 ∨ b^{178, 6}_0 c in DIMACS: 21509 21510 21511 890 21512 0 21509 21510 21511 890 -21513 0 21509 21510 21511 890 21514 0 c -1-1 --> -2 c ( b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ b^{178, 5}_0 ∧ -p_890) -> ( b^{178, 6}_2 ∧ b^{178, 6}_1 ∧ -b^{178, 6}_0) c in CNF: c -b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ p_890 ∨ b^{178, 6}_2 c -b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ p_890 ∨ b^{178, 6}_1 c -b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ p_890 ∨ -b^{178, 6}_0 c in DIMACS: -21509 21510 -21511 890 21512 0 -21509 21510 -21511 890 21513 0 -21509 21510 -21511 890 -21514 0 c -2-1 --> break c ( b^{178, 5}_2 ∧ b^{178, 5}_1 ∧ -b^{178, 5}_0 ∧ -p_890) -> break c in CNF: c -b^{178, 5}_2 ∨ -b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ p_890 ∨ break c in DIMACS: -21509 -21510 21511 890 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{178, 5}_2 ∧ -b^{178, 5}_1 ∧ -b^{178, 5}_0 ∧ true) c in CNF: c -b^{178, 5}_2 ∨ b^{178, 5}_1 ∨ b^{178, 5}_0 ∨ false c in DIMACS: -21509 21510 21511 0 c 3 does not represent an automaton state. c -(-b^{178, 5}_2 ∧ b^{178, 5}_1 ∧ b^{178, 5}_0 ∧ true) c in CNF: c b^{178, 5}_2 ∨ -b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ false c in DIMACS: 21509 -21510 -21511 0 c -3 does not represent an automaton state. c -( b^{178, 5}_2 ∧ b^{178, 5}_1 ∧ b^{178, 5}_0 ∧ true) c in CNF: c -b^{178, 5}_2 ∨ -b^{178, 5}_1 ∨ -b^{178, 5}_0 ∨ false c in DIMACS: -21509 -21510 -21511 0 c i = 6 c -2+1 --> -1 c ( b^{178, 6}_2 ∧ b^{178, 6}_1 ∧ -b^{178, 6}_0 ∧ p_1068) -> ( b^{178, 7}_2 ∧ -b^{178, 7}_1 ∧ b^{178, 7}_0) c in CNF: c -b^{178, 6}_2 ∨ -b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ -p_1068 ∨ b^{178, 7}_2 c -b^{178, 6}_2 ∨ -b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ -p_1068 ∨ -b^{178, 7}_1 c -b^{178, 6}_2 ∨ -b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ -p_1068 ∨ b^{178, 7}_0 c in DIMACS: -21512 -21513 21514 -1068 21515 0 -21512 -21513 21514 -1068 -21516 0 -21512 -21513 21514 -1068 21517 0 c -1+1 --> 0 c ( b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ b^{178, 6}_0 ∧ p_1068) -> (-b^{178, 7}_2 ∧ -b^{178, 7}_1 ∧ -b^{178, 7}_0) c in CNF: c -b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ -p_1068 ∨ -b^{178, 7}_2 c -b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ -p_1068 ∨ -b^{178, 7}_1 c -b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ -p_1068 ∨ -b^{178, 7}_0 c in DIMACS: -21512 21513 -21514 -1068 -21515 0 -21512 21513 -21514 -1068 -21516 0 -21512 21513 -21514 -1068 -21517 0 c 0+1 --> 1 c (-b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ -b^{178, 6}_0 ∧ p_1068) -> (-b^{178, 7}_2 ∧ -b^{178, 7}_1 ∧ b^{178, 7}_0) c in CNF: c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ -p_1068 ∨ -b^{178, 7}_2 c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ -p_1068 ∨ -b^{178, 7}_1 c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ -p_1068 ∨ b^{178, 7}_0 c in DIMACS: 21512 21513 21514 -1068 -21515 0 21512 21513 21514 -1068 -21516 0 21512 21513 21514 -1068 21517 0 c 1+1 --> 2 c (-b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ b^{178, 6}_0 ∧ p_1068) -> (-b^{178, 7}_2 ∧ b^{178, 7}_1 ∧ -b^{178, 7}_0) c in CNF: c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ -p_1068 ∨ -b^{178, 7}_2 c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ -p_1068 ∨ b^{178, 7}_1 c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ -p_1068 ∨ -b^{178, 7}_0 c in DIMACS: 21512 21513 -21514 -1068 -21515 0 21512 21513 -21514 -1068 21516 0 21512 21513 -21514 -1068 -21517 0 c 2+1 --> break c (-b^{178, 6}_2 ∧ b^{178, 6}_1 ∧ -b^{178, 6}_0 ∧ p_1068) -> break c in CNF: c b^{178, 6}_2 ∨ -b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ -p_1068 ∨ break c in DIMACS: 21512 -21513 21514 -1068 1162 0 c 2-1 --> 1 c (-b^{178, 6}_2 ∧ b^{178, 6}_1 ∧ -b^{178, 6}_0 ∧ -p_1068) -> (-b^{178, 7}_2 ∧ -b^{178, 7}_1 ∧ b^{178, 7}_0) c in CNF: c b^{178, 6}_2 ∨ -b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ p_1068 ∨ -b^{178, 7}_2 c b^{178, 6}_2 ∨ -b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ p_1068 ∨ -b^{178, 7}_1 c b^{178, 6}_2 ∨ -b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ p_1068 ∨ b^{178, 7}_0 c in DIMACS: 21512 -21513 21514 1068 -21515 0 21512 -21513 21514 1068 -21516 0 21512 -21513 21514 1068 21517 0 c 1-1 --> 0 c (-b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ b^{178, 6}_0 ∧ -p_1068) -> (-b^{178, 7}_2 ∧ -b^{178, 7}_1 ∧ -b^{178, 7}_0) c in CNF: c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ p_1068 ∨ -b^{178, 7}_2 c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ p_1068 ∨ -b^{178, 7}_1 c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ p_1068 ∨ -b^{178, 7}_0 c in DIMACS: 21512 21513 -21514 1068 -21515 0 21512 21513 -21514 1068 -21516 0 21512 21513 -21514 1068 -21517 0 c 0-1 --> -1 c (-b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ -b^{178, 6}_0 ∧ -p_1068) -> ( b^{178, 7}_2 ∧ -b^{178, 7}_1 ∧ b^{178, 7}_0) c in CNF: c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ p_1068 ∨ b^{178, 7}_2 c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ p_1068 ∨ -b^{178, 7}_1 c b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ p_1068 ∨ b^{178, 7}_0 c in DIMACS: 21512 21513 21514 1068 21515 0 21512 21513 21514 1068 -21516 0 21512 21513 21514 1068 21517 0 c -1-1 --> -2 c ( b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ b^{178, 6}_0 ∧ -p_1068) -> ( b^{178, 7}_2 ∧ b^{178, 7}_1 ∧ -b^{178, 7}_0) c in CNF: c -b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ p_1068 ∨ b^{178, 7}_2 c -b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ p_1068 ∨ b^{178, 7}_1 c -b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ p_1068 ∨ -b^{178, 7}_0 c in DIMACS: -21512 21513 -21514 1068 21515 0 -21512 21513 -21514 1068 21516 0 -21512 21513 -21514 1068 -21517 0 c -2-1 --> break c ( b^{178, 6}_2 ∧ b^{178, 6}_1 ∧ -b^{178, 6}_0 ∧ -p_1068) -> break c in CNF: c -b^{178, 6}_2 ∨ -b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ p_1068 ∨ break c in DIMACS: -21512 -21513 21514 1068 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{178, 6}_2 ∧ -b^{178, 6}_1 ∧ -b^{178, 6}_0 ∧ true) c in CNF: c -b^{178, 6}_2 ∨ b^{178, 6}_1 ∨ b^{178, 6}_0 ∨ false c in DIMACS: -21512 21513 21514 0 c 3 does not represent an automaton state. c -(-b^{178, 6}_2 ∧ b^{178, 6}_1 ∧ b^{178, 6}_0 ∧ true) c in CNF: c b^{178, 6}_2 ∨ -b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ false c in DIMACS: 21512 -21513 -21514 0 c -3 does not represent an automaton state. c -( b^{178, 6}_2 ∧ b^{178, 6}_1 ∧ b^{178, 6}_0 ∧ true) c in CNF: c -b^{178, 6}_2 ∨ -b^{178, 6}_1 ∨ -b^{178, 6}_0 ∨ false c in DIMACS: -21512 -21513 -21514 0 c INIT for k = 179 c -b^{179, 1}_2 c -b^{179, 1}_1 c -b^{179, 1}_0 c in DIMACS: -21518 0 -21519 0 -21520 0 c Transitions for k = 179 c i = 1 c -2+1 --> -1 c ( b^{179, 1}_2 ∧ b^{179, 1}_1 ∧ -b^{179, 1}_0 ∧ p_179) -> ( b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ b^{179, 2}_0) c in CNF: c -b^{179, 1}_2 ∨ -b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ -p_179 ∨ b^{179, 2}_2 c -b^{179, 1}_2 ∨ -b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ -p_179 ∨ -b^{179, 2}_1 c -b^{179, 1}_2 ∨ -b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ -p_179 ∨ b^{179, 2}_0 c in DIMACS: -21518 -21519 21520 -179 21521 0 -21518 -21519 21520 -179 -21522 0 -21518 -21519 21520 -179 21523 0 c -1+1 --> 0 c ( b^{179, 1}_2 ∧ -b^{179, 1}_1 ∧ b^{179, 1}_0 ∧ p_179) -> (-b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ -b^{179, 2}_0) c in CNF: c -b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ -p_179 ∨ -b^{179, 2}_2 c -b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ -p_179 ∨ -b^{179, 2}_1 c -b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ -p_179 ∨ -b^{179, 2}_0 c in DIMACS: -21518 21519 -21520 -179 -21521 0 -21518 21519 -21520 -179 -21522 0 -21518 21519 -21520 -179 -21523 0 c 0+1 --> 1 c (-b^{179, 1}_2 ∧ -b^{179, 1}_1 ∧ -b^{179, 1}_0 ∧ p_179) -> (-b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ b^{179, 2}_0) c in CNF: c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ -p_179 ∨ -b^{179, 2}_2 c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ -p_179 ∨ -b^{179, 2}_1 c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ -p_179 ∨ b^{179, 2}_0 c in DIMACS: 21518 21519 21520 -179 -21521 0 21518 21519 21520 -179 -21522 0 21518 21519 21520 -179 21523 0 c 1+1 --> 2 c (-b^{179, 1}_2 ∧ -b^{179, 1}_1 ∧ b^{179, 1}_0 ∧ p_179) -> (-b^{179, 2}_2 ∧ b^{179, 2}_1 ∧ -b^{179, 2}_0) c in CNF: c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ -p_179 ∨ -b^{179, 2}_2 c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ -p_179 ∨ b^{179, 2}_1 c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ -p_179 ∨ -b^{179, 2}_0 c in DIMACS: 21518 21519 -21520 -179 -21521 0 21518 21519 -21520 -179 21522 0 21518 21519 -21520 -179 -21523 0 c 2+1 --> break c (-b^{179, 1}_2 ∧ b^{179, 1}_1 ∧ -b^{179, 1}_0 ∧ p_179) -> break c in CNF: c b^{179, 1}_2 ∨ -b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ -p_179 ∨ break c in DIMACS: 21518 -21519 21520 -179 1162 0 c 2-1 --> 1 c (-b^{179, 1}_2 ∧ b^{179, 1}_1 ∧ -b^{179, 1}_0 ∧ -p_179) -> (-b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ b^{179, 2}_0) c in CNF: c b^{179, 1}_2 ∨ -b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ p_179 ∨ -b^{179, 2}_2 c b^{179, 1}_2 ∨ -b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ p_179 ∨ -b^{179, 2}_1 c b^{179, 1}_2 ∨ -b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ p_179 ∨ b^{179, 2}_0 c in DIMACS: 21518 -21519 21520 179 -21521 0 21518 -21519 21520 179 -21522 0 21518 -21519 21520 179 21523 0 c 1-1 --> 0 c (-b^{179, 1}_2 ∧ -b^{179, 1}_1 ∧ b^{179, 1}_0 ∧ -p_179) -> (-b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ -b^{179, 2}_0) c in CNF: c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ p_179 ∨ -b^{179, 2}_2 c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ p_179 ∨ -b^{179, 2}_1 c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ p_179 ∨ -b^{179, 2}_0 c in DIMACS: 21518 21519 -21520 179 -21521 0 21518 21519 -21520 179 -21522 0 21518 21519 -21520 179 -21523 0 c 0-1 --> -1 c (-b^{179, 1}_2 ∧ -b^{179, 1}_1 ∧ -b^{179, 1}_0 ∧ -p_179) -> ( b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ b^{179, 2}_0) c in CNF: c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ p_179 ∨ b^{179, 2}_2 c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ p_179 ∨ -b^{179, 2}_1 c b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ p_179 ∨ b^{179, 2}_0 c in DIMACS: 21518 21519 21520 179 21521 0 21518 21519 21520 179 -21522 0 21518 21519 21520 179 21523 0 c -1-1 --> -2 c ( b^{179, 1}_2 ∧ -b^{179, 1}_1 ∧ b^{179, 1}_0 ∧ -p_179) -> ( b^{179, 2}_2 ∧ b^{179, 2}_1 ∧ -b^{179, 2}_0) c in CNF: c -b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ p_179 ∨ b^{179, 2}_2 c -b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ p_179 ∨ b^{179, 2}_1 c -b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ p_179 ∨ -b^{179, 2}_0 c in DIMACS: -21518 21519 -21520 179 21521 0 -21518 21519 -21520 179 21522 0 -21518 21519 -21520 179 -21523 0 c -2-1 --> break c ( b^{179, 1}_2 ∧ b^{179, 1}_1 ∧ -b^{179, 1}_0 ∧ -p_179) -> break c in CNF: c -b^{179, 1}_2 ∨ -b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ p_179 ∨ break c in DIMACS: -21518 -21519 21520 179 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{179, 1}_2 ∧ -b^{179, 1}_1 ∧ -b^{179, 1}_0 ∧ true) c in CNF: c -b^{179, 1}_2 ∨ b^{179, 1}_1 ∨ b^{179, 1}_0 ∨ false c in DIMACS: -21518 21519 21520 0 c 3 does not represent an automaton state. c -(-b^{179, 1}_2 ∧ b^{179, 1}_1 ∧ b^{179, 1}_0 ∧ true) c in CNF: c b^{179, 1}_2 ∨ -b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ false c in DIMACS: 21518 -21519 -21520 0 c -3 does not represent an automaton state. c -( b^{179, 1}_2 ∧ b^{179, 1}_1 ∧ b^{179, 1}_0 ∧ true) c in CNF: c -b^{179, 1}_2 ∨ -b^{179, 1}_1 ∨ -b^{179, 1}_0 ∨ false c in DIMACS: -21518 -21519 -21520 0 c i = 2 c -2+1 --> -1 c ( b^{179, 2}_2 ∧ b^{179, 2}_1 ∧ -b^{179, 2}_0 ∧ p_358) -> ( b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ b^{179, 3}_0) c in CNF: c -b^{179, 2}_2 ∨ -b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ -p_358 ∨ b^{179, 3}_2 c -b^{179, 2}_2 ∨ -b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ -p_358 ∨ -b^{179, 3}_1 c -b^{179, 2}_2 ∨ -b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ -p_358 ∨ b^{179, 3}_0 c in DIMACS: -21521 -21522 21523 -358 21524 0 -21521 -21522 21523 -358 -21525 0 -21521 -21522 21523 -358 21526 0 c -1+1 --> 0 c ( b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ b^{179, 2}_0 ∧ p_358) -> (-b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ -b^{179, 3}_0) c in CNF: c -b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ -p_358 ∨ -b^{179, 3}_2 c -b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ -p_358 ∨ -b^{179, 3}_1 c -b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ -p_358 ∨ -b^{179, 3}_0 c in DIMACS: -21521 21522 -21523 -358 -21524 0 -21521 21522 -21523 -358 -21525 0 -21521 21522 -21523 -358 -21526 0 c 0+1 --> 1 c (-b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ -b^{179, 2}_0 ∧ p_358) -> (-b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ b^{179, 3}_0) c in CNF: c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ -p_358 ∨ -b^{179, 3}_2 c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ -p_358 ∨ -b^{179, 3}_1 c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ -p_358 ∨ b^{179, 3}_0 c in DIMACS: 21521 21522 21523 -358 -21524 0 21521 21522 21523 -358 -21525 0 21521 21522 21523 -358 21526 0 c 1+1 --> 2 c (-b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ b^{179, 2}_0 ∧ p_358) -> (-b^{179, 3}_2 ∧ b^{179, 3}_1 ∧ -b^{179, 3}_0) c in CNF: c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ -p_358 ∨ -b^{179, 3}_2 c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ -p_358 ∨ b^{179, 3}_1 c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ -p_358 ∨ -b^{179, 3}_0 c in DIMACS: 21521 21522 -21523 -358 -21524 0 21521 21522 -21523 -358 21525 0 21521 21522 -21523 -358 -21526 0 c 2+1 --> break c (-b^{179, 2}_2 ∧ b^{179, 2}_1 ∧ -b^{179, 2}_0 ∧ p_358) -> break c in CNF: c b^{179, 2}_2 ∨ -b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ -p_358 ∨ break c in DIMACS: 21521 -21522 21523 -358 1162 0 c 2-1 --> 1 c (-b^{179, 2}_2 ∧ b^{179, 2}_1 ∧ -b^{179, 2}_0 ∧ -p_358) -> (-b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ b^{179, 3}_0) c in CNF: c b^{179, 2}_2 ∨ -b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ p_358 ∨ -b^{179, 3}_2 c b^{179, 2}_2 ∨ -b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ p_358 ∨ -b^{179, 3}_1 c b^{179, 2}_2 ∨ -b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ p_358 ∨ b^{179, 3}_0 c in DIMACS: 21521 -21522 21523 358 -21524 0 21521 -21522 21523 358 -21525 0 21521 -21522 21523 358 21526 0 c 1-1 --> 0 c (-b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ b^{179, 2}_0 ∧ -p_358) -> (-b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ -b^{179, 3}_0) c in CNF: c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ p_358 ∨ -b^{179, 3}_2 c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ p_358 ∨ -b^{179, 3}_1 c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ p_358 ∨ -b^{179, 3}_0 c in DIMACS: 21521 21522 -21523 358 -21524 0 21521 21522 -21523 358 -21525 0 21521 21522 -21523 358 -21526 0 c 0-1 --> -1 c (-b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ -b^{179, 2}_0 ∧ -p_358) -> ( b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ b^{179, 3}_0) c in CNF: c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ p_358 ∨ b^{179, 3}_2 c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ p_358 ∨ -b^{179, 3}_1 c b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ p_358 ∨ b^{179, 3}_0 c in DIMACS: 21521 21522 21523 358 21524 0 21521 21522 21523 358 -21525 0 21521 21522 21523 358 21526 0 c -1-1 --> -2 c ( b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ b^{179, 2}_0 ∧ -p_358) -> ( b^{179, 3}_2 ∧ b^{179, 3}_1 ∧ -b^{179, 3}_0) c in CNF: c -b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ p_358 ∨ b^{179, 3}_2 c -b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ p_358 ∨ b^{179, 3}_1 c -b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ p_358 ∨ -b^{179, 3}_0 c in DIMACS: -21521 21522 -21523 358 21524 0 -21521 21522 -21523 358 21525 0 -21521 21522 -21523 358 -21526 0 c -2-1 --> break c ( b^{179, 2}_2 ∧ b^{179, 2}_1 ∧ -b^{179, 2}_0 ∧ -p_358) -> break c in CNF: c -b^{179, 2}_2 ∨ -b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ p_358 ∨ break c in DIMACS: -21521 -21522 21523 358 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{179, 2}_2 ∧ -b^{179, 2}_1 ∧ -b^{179, 2}_0 ∧ true) c in CNF: c -b^{179, 2}_2 ∨ b^{179, 2}_1 ∨ b^{179, 2}_0 ∨ false c in DIMACS: -21521 21522 21523 0 c 3 does not represent an automaton state. c -(-b^{179, 2}_2 ∧ b^{179, 2}_1 ∧ b^{179, 2}_0 ∧ true) c in CNF: c b^{179, 2}_2 ∨ -b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ false c in DIMACS: 21521 -21522 -21523 0 c -3 does not represent an automaton state. c -( b^{179, 2}_2 ∧ b^{179, 2}_1 ∧ b^{179, 2}_0 ∧ true) c in CNF: c -b^{179, 2}_2 ∨ -b^{179, 2}_1 ∨ -b^{179, 2}_0 ∨ false c in DIMACS: -21521 -21522 -21523 0 c i = 3 c -2+1 --> -1 c ( b^{179, 3}_2 ∧ b^{179, 3}_1 ∧ -b^{179, 3}_0 ∧ p_537) -> ( b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ b^{179, 4}_0) c in CNF: c -b^{179, 3}_2 ∨ -b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ -p_537 ∨ b^{179, 4}_2 c -b^{179, 3}_2 ∨ -b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ -p_537 ∨ -b^{179, 4}_1 c -b^{179, 3}_2 ∨ -b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ -p_537 ∨ b^{179, 4}_0 c in DIMACS: -21524 -21525 21526 -537 21527 0 -21524 -21525 21526 -537 -21528 0 -21524 -21525 21526 -537 21529 0 c -1+1 --> 0 c ( b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ b^{179, 3}_0 ∧ p_537) -> (-b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ -b^{179, 4}_0) c in CNF: c -b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ -p_537 ∨ -b^{179, 4}_2 c -b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ -p_537 ∨ -b^{179, 4}_1 c -b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ -p_537 ∨ -b^{179, 4}_0 c in DIMACS: -21524 21525 -21526 -537 -21527 0 -21524 21525 -21526 -537 -21528 0 -21524 21525 -21526 -537 -21529 0 c 0+1 --> 1 c (-b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ -b^{179, 3}_0 ∧ p_537) -> (-b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ b^{179, 4}_0) c in CNF: c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ -p_537 ∨ -b^{179, 4}_2 c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ -p_537 ∨ -b^{179, 4}_1 c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ -p_537 ∨ b^{179, 4}_0 c in DIMACS: 21524 21525 21526 -537 -21527 0 21524 21525 21526 -537 -21528 0 21524 21525 21526 -537 21529 0 c 1+1 --> 2 c (-b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ b^{179, 3}_0 ∧ p_537) -> (-b^{179, 4}_2 ∧ b^{179, 4}_1 ∧ -b^{179, 4}_0) c in CNF: c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ -p_537 ∨ -b^{179, 4}_2 c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ -p_537 ∨ b^{179, 4}_1 c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ -p_537 ∨ -b^{179, 4}_0 c in DIMACS: 21524 21525 -21526 -537 -21527 0 21524 21525 -21526 -537 21528 0 21524 21525 -21526 -537 -21529 0 c 2+1 --> break c (-b^{179, 3}_2 ∧ b^{179, 3}_1 ∧ -b^{179, 3}_0 ∧ p_537) -> break c in CNF: c b^{179, 3}_2 ∨ -b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ -p_537 ∨ break c in DIMACS: 21524 -21525 21526 -537 1162 0 c 2-1 --> 1 c (-b^{179, 3}_2 ∧ b^{179, 3}_1 ∧ -b^{179, 3}_0 ∧ -p_537) -> (-b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ b^{179, 4}_0) c in CNF: c b^{179, 3}_2 ∨ -b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ p_537 ∨ -b^{179, 4}_2 c b^{179, 3}_2 ∨ -b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ p_537 ∨ -b^{179, 4}_1 c b^{179, 3}_2 ∨ -b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ p_537 ∨ b^{179, 4}_0 c in DIMACS: 21524 -21525 21526 537 -21527 0 21524 -21525 21526 537 -21528 0 21524 -21525 21526 537 21529 0 c 1-1 --> 0 c (-b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ b^{179, 3}_0 ∧ -p_537) -> (-b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ -b^{179, 4}_0) c in CNF: c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ p_537 ∨ -b^{179, 4}_2 c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ p_537 ∨ -b^{179, 4}_1 c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ p_537 ∨ -b^{179, 4}_0 c in DIMACS: 21524 21525 -21526 537 -21527 0 21524 21525 -21526 537 -21528 0 21524 21525 -21526 537 -21529 0 c 0-1 --> -1 c (-b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ -b^{179, 3}_0 ∧ -p_537) -> ( b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ b^{179, 4}_0) c in CNF: c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ p_537 ∨ b^{179, 4}_2 c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ p_537 ∨ -b^{179, 4}_1 c b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ p_537 ∨ b^{179, 4}_0 c in DIMACS: 21524 21525 21526 537 21527 0 21524 21525 21526 537 -21528 0 21524 21525 21526 537 21529 0 c -1-1 --> -2 c ( b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ b^{179, 3}_0 ∧ -p_537) -> ( b^{179, 4}_2 ∧ b^{179, 4}_1 ∧ -b^{179, 4}_0) c in CNF: c -b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ p_537 ∨ b^{179, 4}_2 c -b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ p_537 ∨ b^{179, 4}_1 c -b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ p_537 ∨ -b^{179, 4}_0 c in DIMACS: -21524 21525 -21526 537 21527 0 -21524 21525 -21526 537 21528 0 -21524 21525 -21526 537 -21529 0 c -2-1 --> break c ( b^{179, 3}_2 ∧ b^{179, 3}_1 ∧ -b^{179, 3}_0 ∧ -p_537) -> break c in CNF: c -b^{179, 3}_2 ∨ -b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ p_537 ∨ break c in DIMACS: -21524 -21525 21526 537 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{179, 3}_2 ∧ -b^{179, 3}_1 ∧ -b^{179, 3}_0 ∧ true) c in CNF: c -b^{179, 3}_2 ∨ b^{179, 3}_1 ∨ b^{179, 3}_0 ∨ false c in DIMACS: -21524 21525 21526 0 c 3 does not represent an automaton state. c -(-b^{179, 3}_2 ∧ b^{179, 3}_1 ∧ b^{179, 3}_0 ∧ true) c in CNF: c b^{179, 3}_2 ∨ -b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ false c in DIMACS: 21524 -21525 -21526 0 c -3 does not represent an automaton state. c -( b^{179, 3}_2 ∧ b^{179, 3}_1 ∧ b^{179, 3}_0 ∧ true) c in CNF: c -b^{179, 3}_2 ∨ -b^{179, 3}_1 ∨ -b^{179, 3}_0 ∨ false c in DIMACS: -21524 -21525 -21526 0 c i = 4 c -2+1 --> -1 c ( b^{179, 4}_2 ∧ b^{179, 4}_1 ∧ -b^{179, 4}_0 ∧ p_716) -> ( b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ b^{179, 5}_0) c in CNF: c -b^{179, 4}_2 ∨ -b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ -p_716 ∨ b^{179, 5}_2 c -b^{179, 4}_2 ∨ -b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ -p_716 ∨ -b^{179, 5}_1 c -b^{179, 4}_2 ∨ -b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ -p_716 ∨ b^{179, 5}_0 c in DIMACS: -21527 -21528 21529 -716 21530 0 -21527 -21528 21529 -716 -21531 0 -21527 -21528 21529 -716 21532 0 c -1+1 --> 0 c ( b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ b^{179, 4}_0 ∧ p_716) -> (-b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ -b^{179, 5}_0) c in CNF: c -b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ -p_716 ∨ -b^{179, 5}_2 c -b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ -p_716 ∨ -b^{179, 5}_1 c -b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ -p_716 ∨ -b^{179, 5}_0 c in DIMACS: -21527 21528 -21529 -716 -21530 0 -21527 21528 -21529 -716 -21531 0 -21527 21528 -21529 -716 -21532 0 c 0+1 --> 1 c (-b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ -b^{179, 4}_0 ∧ p_716) -> (-b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ b^{179, 5}_0) c in CNF: c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ -p_716 ∨ -b^{179, 5}_2 c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ -p_716 ∨ -b^{179, 5}_1 c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ -p_716 ∨ b^{179, 5}_0 c in DIMACS: 21527 21528 21529 -716 -21530 0 21527 21528 21529 -716 -21531 0 21527 21528 21529 -716 21532 0 c 1+1 --> 2 c (-b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ b^{179, 4}_0 ∧ p_716) -> (-b^{179, 5}_2 ∧ b^{179, 5}_1 ∧ -b^{179, 5}_0) c in CNF: c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ -p_716 ∨ -b^{179, 5}_2 c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ -p_716 ∨ b^{179, 5}_1 c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ -p_716 ∨ -b^{179, 5}_0 c in DIMACS: 21527 21528 -21529 -716 -21530 0 21527 21528 -21529 -716 21531 0 21527 21528 -21529 -716 -21532 0 c 2+1 --> break c (-b^{179, 4}_2 ∧ b^{179, 4}_1 ∧ -b^{179, 4}_0 ∧ p_716) -> break c in CNF: c b^{179, 4}_2 ∨ -b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ -p_716 ∨ break c in DIMACS: 21527 -21528 21529 -716 1162 0 c 2-1 --> 1 c (-b^{179, 4}_2 ∧ b^{179, 4}_1 ∧ -b^{179, 4}_0 ∧ -p_716) -> (-b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ b^{179, 5}_0) c in CNF: c b^{179, 4}_2 ∨ -b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ p_716 ∨ -b^{179, 5}_2 c b^{179, 4}_2 ∨ -b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ p_716 ∨ -b^{179, 5}_1 c b^{179, 4}_2 ∨ -b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ p_716 ∨ b^{179, 5}_0 c in DIMACS: 21527 -21528 21529 716 -21530 0 21527 -21528 21529 716 -21531 0 21527 -21528 21529 716 21532 0 c 1-1 --> 0 c (-b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ b^{179, 4}_0 ∧ -p_716) -> (-b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ -b^{179, 5}_0) c in CNF: c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ p_716 ∨ -b^{179, 5}_2 c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ p_716 ∨ -b^{179, 5}_1 c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ p_716 ∨ -b^{179, 5}_0 c in DIMACS: 21527 21528 -21529 716 -21530 0 21527 21528 -21529 716 -21531 0 21527 21528 -21529 716 -21532 0 c 0-1 --> -1 c (-b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ -b^{179, 4}_0 ∧ -p_716) -> ( b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ b^{179, 5}_0) c in CNF: c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ p_716 ∨ b^{179, 5}_2 c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ p_716 ∨ -b^{179, 5}_1 c b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ p_716 ∨ b^{179, 5}_0 c in DIMACS: 21527 21528 21529 716 21530 0 21527 21528 21529 716 -21531 0 21527 21528 21529 716 21532 0 c -1-1 --> -2 c ( b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ b^{179, 4}_0 ∧ -p_716) -> ( b^{179, 5}_2 ∧ b^{179, 5}_1 ∧ -b^{179, 5}_0) c in CNF: c -b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ p_716 ∨ b^{179, 5}_2 c -b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ p_716 ∨ b^{179, 5}_1 c -b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ p_716 ∨ -b^{179, 5}_0 c in DIMACS: -21527 21528 -21529 716 21530 0 -21527 21528 -21529 716 21531 0 -21527 21528 -21529 716 -21532 0 c -2-1 --> break c ( b^{179, 4}_2 ∧ b^{179, 4}_1 ∧ -b^{179, 4}_0 ∧ -p_716) -> break c in CNF: c -b^{179, 4}_2 ∨ -b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ p_716 ∨ break c in DIMACS: -21527 -21528 21529 716 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{179, 4}_2 ∧ -b^{179, 4}_1 ∧ -b^{179, 4}_0 ∧ true) c in CNF: c -b^{179, 4}_2 ∨ b^{179, 4}_1 ∨ b^{179, 4}_0 ∨ false c in DIMACS: -21527 21528 21529 0 c 3 does not represent an automaton state. c -(-b^{179, 4}_2 ∧ b^{179, 4}_1 ∧ b^{179, 4}_0 ∧ true) c in CNF: c b^{179, 4}_2 ∨ -b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ false c in DIMACS: 21527 -21528 -21529 0 c -3 does not represent an automaton state. c -( b^{179, 4}_2 ∧ b^{179, 4}_1 ∧ b^{179, 4}_0 ∧ true) c in CNF: c -b^{179, 4}_2 ∨ -b^{179, 4}_1 ∨ -b^{179, 4}_0 ∨ false c in DIMACS: -21527 -21528 -21529 0 c i = 5 c -2+1 --> -1 c ( b^{179, 5}_2 ∧ b^{179, 5}_1 ∧ -b^{179, 5}_0 ∧ p_895) -> ( b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ b^{179, 6}_0) c in CNF: c -b^{179, 5}_2 ∨ -b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ -p_895 ∨ b^{179, 6}_2 c -b^{179, 5}_2 ∨ -b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ -p_895 ∨ -b^{179, 6}_1 c -b^{179, 5}_2 ∨ -b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ -p_895 ∨ b^{179, 6}_0 c in DIMACS: -21530 -21531 21532 -895 21533 0 -21530 -21531 21532 -895 -21534 0 -21530 -21531 21532 -895 21535 0 c -1+1 --> 0 c ( b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ b^{179, 5}_0 ∧ p_895) -> (-b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ -b^{179, 6}_0) c in CNF: c -b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ -p_895 ∨ -b^{179, 6}_2 c -b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ -p_895 ∨ -b^{179, 6}_1 c -b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ -p_895 ∨ -b^{179, 6}_0 c in DIMACS: -21530 21531 -21532 -895 -21533 0 -21530 21531 -21532 -895 -21534 0 -21530 21531 -21532 -895 -21535 0 c 0+1 --> 1 c (-b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ -b^{179, 5}_0 ∧ p_895) -> (-b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ b^{179, 6}_0) c in CNF: c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ -p_895 ∨ -b^{179, 6}_2 c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ -p_895 ∨ -b^{179, 6}_1 c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ -p_895 ∨ b^{179, 6}_0 c in DIMACS: 21530 21531 21532 -895 -21533 0 21530 21531 21532 -895 -21534 0 21530 21531 21532 -895 21535 0 c 1+1 --> 2 c (-b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ b^{179, 5}_0 ∧ p_895) -> (-b^{179, 6}_2 ∧ b^{179, 6}_1 ∧ -b^{179, 6}_0) c in CNF: c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ -p_895 ∨ -b^{179, 6}_2 c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ -p_895 ∨ b^{179, 6}_1 c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ -p_895 ∨ -b^{179, 6}_0 c in DIMACS: 21530 21531 -21532 -895 -21533 0 21530 21531 -21532 -895 21534 0 21530 21531 -21532 -895 -21535 0 c 2+1 --> break c (-b^{179, 5}_2 ∧ b^{179, 5}_1 ∧ -b^{179, 5}_0 ∧ p_895) -> break c in CNF: c b^{179, 5}_2 ∨ -b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ -p_895 ∨ break c in DIMACS: 21530 -21531 21532 -895 1162 0 c 2-1 --> 1 c (-b^{179, 5}_2 ∧ b^{179, 5}_1 ∧ -b^{179, 5}_0 ∧ -p_895) -> (-b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ b^{179, 6}_0) c in CNF: c b^{179, 5}_2 ∨ -b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ p_895 ∨ -b^{179, 6}_2 c b^{179, 5}_2 ∨ -b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ p_895 ∨ -b^{179, 6}_1 c b^{179, 5}_2 ∨ -b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ p_895 ∨ b^{179, 6}_0 c in DIMACS: 21530 -21531 21532 895 -21533 0 21530 -21531 21532 895 -21534 0 21530 -21531 21532 895 21535 0 c 1-1 --> 0 c (-b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ b^{179, 5}_0 ∧ -p_895) -> (-b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ -b^{179, 6}_0) c in CNF: c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ p_895 ∨ -b^{179, 6}_2 c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ p_895 ∨ -b^{179, 6}_1 c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ p_895 ∨ -b^{179, 6}_0 c in DIMACS: 21530 21531 -21532 895 -21533 0 21530 21531 -21532 895 -21534 0 21530 21531 -21532 895 -21535 0 c 0-1 --> -1 c (-b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ -b^{179, 5}_0 ∧ -p_895) -> ( b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ b^{179, 6}_0) c in CNF: c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ p_895 ∨ b^{179, 6}_2 c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ p_895 ∨ -b^{179, 6}_1 c b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ p_895 ∨ b^{179, 6}_0 c in DIMACS: 21530 21531 21532 895 21533 0 21530 21531 21532 895 -21534 0 21530 21531 21532 895 21535 0 c -1-1 --> -2 c ( b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ b^{179, 5}_0 ∧ -p_895) -> ( b^{179, 6}_2 ∧ b^{179, 6}_1 ∧ -b^{179, 6}_0) c in CNF: c -b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ p_895 ∨ b^{179, 6}_2 c -b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ p_895 ∨ b^{179, 6}_1 c -b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ p_895 ∨ -b^{179, 6}_0 c in DIMACS: -21530 21531 -21532 895 21533 0 -21530 21531 -21532 895 21534 0 -21530 21531 -21532 895 -21535 0 c -2-1 --> break c ( b^{179, 5}_2 ∧ b^{179, 5}_1 ∧ -b^{179, 5}_0 ∧ -p_895) -> break c in CNF: c -b^{179, 5}_2 ∨ -b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ p_895 ∨ break c in DIMACS: -21530 -21531 21532 895 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{179, 5}_2 ∧ -b^{179, 5}_1 ∧ -b^{179, 5}_0 ∧ true) c in CNF: c -b^{179, 5}_2 ∨ b^{179, 5}_1 ∨ b^{179, 5}_0 ∨ false c in DIMACS: -21530 21531 21532 0 c 3 does not represent an automaton state. c -(-b^{179, 5}_2 ∧ b^{179, 5}_1 ∧ b^{179, 5}_0 ∧ true) c in CNF: c b^{179, 5}_2 ∨ -b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ false c in DIMACS: 21530 -21531 -21532 0 c -3 does not represent an automaton state. c -( b^{179, 5}_2 ∧ b^{179, 5}_1 ∧ b^{179, 5}_0 ∧ true) c in CNF: c -b^{179, 5}_2 ∨ -b^{179, 5}_1 ∨ -b^{179, 5}_0 ∨ false c in DIMACS: -21530 -21531 -21532 0 c i = 6 c -2+1 --> -1 c ( b^{179, 6}_2 ∧ b^{179, 6}_1 ∧ -b^{179, 6}_0 ∧ p_1074) -> ( b^{179, 7}_2 ∧ -b^{179, 7}_1 ∧ b^{179, 7}_0) c in CNF: c -b^{179, 6}_2 ∨ -b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ -p_1074 ∨ b^{179, 7}_2 c -b^{179, 6}_2 ∨ -b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ -p_1074 ∨ -b^{179, 7}_1 c -b^{179, 6}_2 ∨ -b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ -p_1074 ∨ b^{179, 7}_0 c in DIMACS: -21533 -21534 21535 -1074 21536 0 -21533 -21534 21535 -1074 -21537 0 -21533 -21534 21535 -1074 21538 0 c -1+1 --> 0 c ( b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ b^{179, 6}_0 ∧ p_1074) -> (-b^{179, 7}_2 ∧ -b^{179, 7}_1 ∧ -b^{179, 7}_0) c in CNF: c -b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ -p_1074 ∨ -b^{179, 7}_2 c -b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ -p_1074 ∨ -b^{179, 7}_1 c -b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ -p_1074 ∨ -b^{179, 7}_0 c in DIMACS: -21533 21534 -21535 -1074 -21536 0 -21533 21534 -21535 -1074 -21537 0 -21533 21534 -21535 -1074 -21538 0 c 0+1 --> 1 c (-b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ -b^{179, 6}_0 ∧ p_1074) -> (-b^{179, 7}_2 ∧ -b^{179, 7}_1 ∧ b^{179, 7}_0) c in CNF: c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ -p_1074 ∨ -b^{179, 7}_2 c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ -p_1074 ∨ -b^{179, 7}_1 c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ -p_1074 ∨ b^{179, 7}_0 c in DIMACS: 21533 21534 21535 -1074 -21536 0 21533 21534 21535 -1074 -21537 0 21533 21534 21535 -1074 21538 0 c 1+1 --> 2 c (-b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ b^{179, 6}_0 ∧ p_1074) -> (-b^{179, 7}_2 ∧ b^{179, 7}_1 ∧ -b^{179, 7}_0) c in CNF: c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ -p_1074 ∨ -b^{179, 7}_2 c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ -p_1074 ∨ b^{179, 7}_1 c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ -p_1074 ∨ -b^{179, 7}_0 c in DIMACS: 21533 21534 -21535 -1074 -21536 0 21533 21534 -21535 -1074 21537 0 21533 21534 -21535 -1074 -21538 0 c 2+1 --> break c (-b^{179, 6}_2 ∧ b^{179, 6}_1 ∧ -b^{179, 6}_0 ∧ p_1074) -> break c in CNF: c b^{179, 6}_2 ∨ -b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ -p_1074 ∨ break c in DIMACS: 21533 -21534 21535 -1074 1162 0 c 2-1 --> 1 c (-b^{179, 6}_2 ∧ b^{179, 6}_1 ∧ -b^{179, 6}_0 ∧ -p_1074) -> (-b^{179, 7}_2 ∧ -b^{179, 7}_1 ∧ b^{179, 7}_0) c in CNF: c b^{179, 6}_2 ∨ -b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ p_1074 ∨ -b^{179, 7}_2 c b^{179, 6}_2 ∨ -b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ p_1074 ∨ -b^{179, 7}_1 c b^{179, 6}_2 ∨ -b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ p_1074 ∨ b^{179, 7}_0 c in DIMACS: 21533 -21534 21535 1074 -21536 0 21533 -21534 21535 1074 -21537 0 21533 -21534 21535 1074 21538 0 c 1-1 --> 0 c (-b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ b^{179, 6}_0 ∧ -p_1074) -> (-b^{179, 7}_2 ∧ -b^{179, 7}_1 ∧ -b^{179, 7}_0) c in CNF: c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ p_1074 ∨ -b^{179, 7}_2 c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ p_1074 ∨ -b^{179, 7}_1 c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ p_1074 ∨ -b^{179, 7}_0 c in DIMACS: 21533 21534 -21535 1074 -21536 0 21533 21534 -21535 1074 -21537 0 21533 21534 -21535 1074 -21538 0 c 0-1 --> -1 c (-b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ -b^{179, 6}_0 ∧ -p_1074) -> ( b^{179, 7}_2 ∧ -b^{179, 7}_1 ∧ b^{179, 7}_0) c in CNF: c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ p_1074 ∨ b^{179, 7}_2 c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ p_1074 ∨ -b^{179, 7}_1 c b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ p_1074 ∨ b^{179, 7}_0 c in DIMACS: 21533 21534 21535 1074 21536 0 21533 21534 21535 1074 -21537 0 21533 21534 21535 1074 21538 0 c -1-1 --> -2 c ( b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ b^{179, 6}_0 ∧ -p_1074) -> ( b^{179, 7}_2 ∧ b^{179, 7}_1 ∧ -b^{179, 7}_0) c in CNF: c -b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ p_1074 ∨ b^{179, 7}_2 c -b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ p_1074 ∨ b^{179, 7}_1 c -b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ p_1074 ∨ -b^{179, 7}_0 c in DIMACS: -21533 21534 -21535 1074 21536 0 -21533 21534 -21535 1074 21537 0 -21533 21534 -21535 1074 -21538 0 c -2-1 --> break c ( b^{179, 6}_2 ∧ b^{179, 6}_1 ∧ -b^{179, 6}_0 ∧ -p_1074) -> break c in CNF: c -b^{179, 6}_2 ∨ -b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ p_1074 ∨ break c in DIMACS: -21533 -21534 21535 1074 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{179, 6}_2 ∧ -b^{179, 6}_1 ∧ -b^{179, 6}_0 ∧ true) c in CNF: c -b^{179, 6}_2 ∨ b^{179, 6}_1 ∨ b^{179, 6}_0 ∨ false c in DIMACS: -21533 21534 21535 0 c 3 does not represent an automaton state. c -(-b^{179, 6}_2 ∧ b^{179, 6}_1 ∧ b^{179, 6}_0 ∧ true) c in CNF: c b^{179, 6}_2 ∨ -b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ false c in DIMACS: 21533 -21534 -21535 0 c -3 does not represent an automaton state. c -( b^{179, 6}_2 ∧ b^{179, 6}_1 ∧ b^{179, 6}_0 ∧ true) c in CNF: c -b^{179, 6}_2 ∨ -b^{179, 6}_1 ∨ -b^{179, 6}_0 ∨ false c in DIMACS: -21533 -21534 -21535 0 c INIT for k = 180 c -b^{180, 1}_2 c -b^{180, 1}_1 c -b^{180, 1}_0 c in DIMACS: -21539 0 -21540 0 -21541 0 c Transitions for k = 180 c i = 1 c -2+1 --> -1 c ( b^{180, 1}_2 ∧ b^{180, 1}_1 ∧ -b^{180, 1}_0 ∧ p_180) -> ( b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ b^{180, 2}_0) c in CNF: c -b^{180, 1}_2 ∨ -b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ -p_180 ∨ b^{180, 2}_2 c -b^{180, 1}_2 ∨ -b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ -p_180 ∨ -b^{180, 2}_1 c -b^{180, 1}_2 ∨ -b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ -p_180 ∨ b^{180, 2}_0 c in DIMACS: -21539 -21540 21541 -180 21542 0 -21539 -21540 21541 -180 -21543 0 -21539 -21540 21541 -180 21544 0 c -1+1 --> 0 c ( b^{180, 1}_2 ∧ -b^{180, 1}_1 ∧ b^{180, 1}_0 ∧ p_180) -> (-b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ -b^{180, 2}_0) c in CNF: c -b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ -p_180 ∨ -b^{180, 2}_2 c -b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ -p_180 ∨ -b^{180, 2}_1 c -b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ -p_180 ∨ -b^{180, 2}_0 c in DIMACS: -21539 21540 -21541 -180 -21542 0 -21539 21540 -21541 -180 -21543 0 -21539 21540 -21541 -180 -21544 0 c 0+1 --> 1 c (-b^{180, 1}_2 ∧ -b^{180, 1}_1 ∧ -b^{180, 1}_0 ∧ p_180) -> (-b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ b^{180, 2}_0) c in CNF: c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ -p_180 ∨ -b^{180, 2}_2 c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ -p_180 ∨ -b^{180, 2}_1 c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ -p_180 ∨ b^{180, 2}_0 c in DIMACS: 21539 21540 21541 -180 -21542 0 21539 21540 21541 -180 -21543 0 21539 21540 21541 -180 21544 0 c 1+1 --> 2 c (-b^{180, 1}_2 ∧ -b^{180, 1}_1 ∧ b^{180, 1}_0 ∧ p_180) -> (-b^{180, 2}_2 ∧ b^{180, 2}_1 ∧ -b^{180, 2}_0) c in CNF: c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ -p_180 ∨ -b^{180, 2}_2 c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ -p_180 ∨ b^{180, 2}_1 c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ -p_180 ∨ -b^{180, 2}_0 c in DIMACS: 21539 21540 -21541 -180 -21542 0 21539 21540 -21541 -180 21543 0 21539 21540 -21541 -180 -21544 0 c 2+1 --> break c (-b^{180, 1}_2 ∧ b^{180, 1}_1 ∧ -b^{180, 1}_0 ∧ p_180) -> break c in CNF: c b^{180, 1}_2 ∨ -b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ -p_180 ∨ break c in DIMACS: 21539 -21540 21541 -180 1162 0 c 2-1 --> 1 c (-b^{180, 1}_2 ∧ b^{180, 1}_1 ∧ -b^{180, 1}_0 ∧ -p_180) -> (-b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ b^{180, 2}_0) c in CNF: c b^{180, 1}_2 ∨ -b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ p_180 ∨ -b^{180, 2}_2 c b^{180, 1}_2 ∨ -b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ p_180 ∨ -b^{180, 2}_1 c b^{180, 1}_2 ∨ -b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ p_180 ∨ b^{180, 2}_0 c in DIMACS: 21539 -21540 21541 180 -21542 0 21539 -21540 21541 180 -21543 0 21539 -21540 21541 180 21544 0 c 1-1 --> 0 c (-b^{180, 1}_2 ∧ -b^{180, 1}_1 ∧ b^{180, 1}_0 ∧ -p_180) -> (-b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ -b^{180, 2}_0) c in CNF: c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ p_180 ∨ -b^{180, 2}_2 c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ p_180 ∨ -b^{180, 2}_1 c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ p_180 ∨ -b^{180, 2}_0 c in DIMACS: 21539 21540 -21541 180 -21542 0 21539 21540 -21541 180 -21543 0 21539 21540 -21541 180 -21544 0 c 0-1 --> -1 c (-b^{180, 1}_2 ∧ -b^{180, 1}_1 ∧ -b^{180, 1}_0 ∧ -p_180) -> ( b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ b^{180, 2}_0) c in CNF: c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ p_180 ∨ b^{180, 2}_2 c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ p_180 ∨ -b^{180, 2}_1 c b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ p_180 ∨ b^{180, 2}_0 c in DIMACS: 21539 21540 21541 180 21542 0 21539 21540 21541 180 -21543 0 21539 21540 21541 180 21544 0 c -1-1 --> -2 c ( b^{180, 1}_2 ∧ -b^{180, 1}_1 ∧ b^{180, 1}_0 ∧ -p_180) -> ( b^{180, 2}_2 ∧ b^{180, 2}_1 ∧ -b^{180, 2}_0) c in CNF: c -b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ p_180 ∨ b^{180, 2}_2 c -b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ p_180 ∨ b^{180, 2}_1 c -b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ p_180 ∨ -b^{180, 2}_0 c in DIMACS: -21539 21540 -21541 180 21542 0 -21539 21540 -21541 180 21543 0 -21539 21540 -21541 180 -21544 0 c -2-1 --> break c ( b^{180, 1}_2 ∧ b^{180, 1}_1 ∧ -b^{180, 1}_0 ∧ -p_180) -> break c in CNF: c -b^{180, 1}_2 ∨ -b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ p_180 ∨ break c in DIMACS: -21539 -21540 21541 180 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{180, 1}_2 ∧ -b^{180, 1}_1 ∧ -b^{180, 1}_0 ∧ true) c in CNF: c -b^{180, 1}_2 ∨ b^{180, 1}_1 ∨ b^{180, 1}_0 ∨ false c in DIMACS: -21539 21540 21541 0 c 3 does not represent an automaton state. c -(-b^{180, 1}_2 ∧ b^{180, 1}_1 ∧ b^{180, 1}_0 ∧ true) c in CNF: c b^{180, 1}_2 ∨ -b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ false c in DIMACS: 21539 -21540 -21541 0 c -3 does not represent an automaton state. c -( b^{180, 1}_2 ∧ b^{180, 1}_1 ∧ b^{180, 1}_0 ∧ true) c in CNF: c -b^{180, 1}_2 ∨ -b^{180, 1}_1 ∨ -b^{180, 1}_0 ∨ false c in DIMACS: -21539 -21540 -21541 0 c i = 2 c -2+1 --> -1 c ( b^{180, 2}_2 ∧ b^{180, 2}_1 ∧ -b^{180, 2}_0 ∧ p_360) -> ( b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ b^{180, 3}_0) c in CNF: c -b^{180, 2}_2 ∨ -b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ -p_360 ∨ b^{180, 3}_2 c -b^{180, 2}_2 ∨ -b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ -p_360 ∨ -b^{180, 3}_1 c -b^{180, 2}_2 ∨ -b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ -p_360 ∨ b^{180, 3}_0 c in DIMACS: -21542 -21543 21544 -360 21545 0 -21542 -21543 21544 -360 -21546 0 -21542 -21543 21544 -360 21547 0 c -1+1 --> 0 c ( b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ b^{180, 2}_0 ∧ p_360) -> (-b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ -b^{180, 3}_0) c in CNF: c -b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ -p_360 ∨ -b^{180, 3}_2 c -b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ -p_360 ∨ -b^{180, 3}_1 c -b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ -p_360 ∨ -b^{180, 3}_0 c in DIMACS: -21542 21543 -21544 -360 -21545 0 -21542 21543 -21544 -360 -21546 0 -21542 21543 -21544 -360 -21547 0 c 0+1 --> 1 c (-b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ -b^{180, 2}_0 ∧ p_360) -> (-b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ b^{180, 3}_0) c in CNF: c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ -p_360 ∨ -b^{180, 3}_2 c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ -p_360 ∨ -b^{180, 3}_1 c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ -p_360 ∨ b^{180, 3}_0 c in DIMACS: 21542 21543 21544 -360 -21545 0 21542 21543 21544 -360 -21546 0 21542 21543 21544 -360 21547 0 c 1+1 --> 2 c (-b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ b^{180, 2}_0 ∧ p_360) -> (-b^{180, 3}_2 ∧ b^{180, 3}_1 ∧ -b^{180, 3}_0) c in CNF: c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ -p_360 ∨ -b^{180, 3}_2 c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ -p_360 ∨ b^{180, 3}_1 c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ -p_360 ∨ -b^{180, 3}_0 c in DIMACS: 21542 21543 -21544 -360 -21545 0 21542 21543 -21544 -360 21546 0 21542 21543 -21544 -360 -21547 0 c 2+1 --> break c (-b^{180, 2}_2 ∧ b^{180, 2}_1 ∧ -b^{180, 2}_0 ∧ p_360) -> break c in CNF: c b^{180, 2}_2 ∨ -b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ -p_360 ∨ break c in DIMACS: 21542 -21543 21544 -360 1162 0 c 2-1 --> 1 c (-b^{180, 2}_2 ∧ b^{180, 2}_1 ∧ -b^{180, 2}_0 ∧ -p_360) -> (-b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ b^{180, 3}_0) c in CNF: c b^{180, 2}_2 ∨ -b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ p_360 ∨ -b^{180, 3}_2 c b^{180, 2}_2 ∨ -b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ p_360 ∨ -b^{180, 3}_1 c b^{180, 2}_2 ∨ -b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ p_360 ∨ b^{180, 3}_0 c in DIMACS: 21542 -21543 21544 360 -21545 0 21542 -21543 21544 360 -21546 0 21542 -21543 21544 360 21547 0 c 1-1 --> 0 c (-b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ b^{180, 2}_0 ∧ -p_360) -> (-b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ -b^{180, 3}_0) c in CNF: c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ p_360 ∨ -b^{180, 3}_2 c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ p_360 ∨ -b^{180, 3}_1 c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ p_360 ∨ -b^{180, 3}_0 c in DIMACS: 21542 21543 -21544 360 -21545 0 21542 21543 -21544 360 -21546 0 21542 21543 -21544 360 -21547 0 c 0-1 --> -1 c (-b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ -b^{180, 2}_0 ∧ -p_360) -> ( b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ b^{180, 3}_0) c in CNF: c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ p_360 ∨ b^{180, 3}_2 c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ p_360 ∨ -b^{180, 3}_1 c b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ p_360 ∨ b^{180, 3}_0 c in DIMACS: 21542 21543 21544 360 21545 0 21542 21543 21544 360 -21546 0 21542 21543 21544 360 21547 0 c -1-1 --> -2 c ( b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ b^{180, 2}_0 ∧ -p_360) -> ( b^{180, 3}_2 ∧ b^{180, 3}_1 ∧ -b^{180, 3}_0) c in CNF: c -b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ p_360 ∨ b^{180, 3}_2 c -b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ p_360 ∨ b^{180, 3}_1 c -b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ p_360 ∨ -b^{180, 3}_0 c in DIMACS: -21542 21543 -21544 360 21545 0 -21542 21543 -21544 360 21546 0 -21542 21543 -21544 360 -21547 0 c -2-1 --> break c ( b^{180, 2}_2 ∧ b^{180, 2}_1 ∧ -b^{180, 2}_0 ∧ -p_360) -> break c in CNF: c -b^{180, 2}_2 ∨ -b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ p_360 ∨ break c in DIMACS: -21542 -21543 21544 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{180, 2}_2 ∧ -b^{180, 2}_1 ∧ -b^{180, 2}_0 ∧ true) c in CNF: c -b^{180, 2}_2 ∨ b^{180, 2}_1 ∨ b^{180, 2}_0 ∨ false c in DIMACS: -21542 21543 21544 0 c 3 does not represent an automaton state. c -(-b^{180, 2}_2 ∧ b^{180, 2}_1 ∧ b^{180, 2}_0 ∧ true) c in CNF: c b^{180, 2}_2 ∨ -b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ false c in DIMACS: 21542 -21543 -21544 0 c -3 does not represent an automaton state. c -( b^{180, 2}_2 ∧ b^{180, 2}_1 ∧ b^{180, 2}_0 ∧ true) c in CNF: c -b^{180, 2}_2 ∨ -b^{180, 2}_1 ∨ -b^{180, 2}_0 ∨ false c in DIMACS: -21542 -21543 -21544 0 c i = 3 c -2+1 --> -1 c ( b^{180, 3}_2 ∧ b^{180, 3}_1 ∧ -b^{180, 3}_0 ∧ p_540) -> ( b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ b^{180, 4}_0) c in CNF: c -b^{180, 3}_2 ∨ -b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ -p_540 ∨ b^{180, 4}_2 c -b^{180, 3}_2 ∨ -b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ -p_540 ∨ -b^{180, 4}_1 c -b^{180, 3}_2 ∨ -b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ -p_540 ∨ b^{180, 4}_0 c in DIMACS: -21545 -21546 21547 -540 21548 0 -21545 -21546 21547 -540 -21549 0 -21545 -21546 21547 -540 21550 0 c -1+1 --> 0 c ( b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ b^{180, 3}_0 ∧ p_540) -> (-b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ -b^{180, 4}_0) c in CNF: c -b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ -p_540 ∨ -b^{180, 4}_2 c -b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ -p_540 ∨ -b^{180, 4}_1 c -b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ -p_540 ∨ -b^{180, 4}_0 c in DIMACS: -21545 21546 -21547 -540 -21548 0 -21545 21546 -21547 -540 -21549 0 -21545 21546 -21547 -540 -21550 0 c 0+1 --> 1 c (-b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ -b^{180, 3}_0 ∧ p_540) -> (-b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ b^{180, 4}_0) c in CNF: c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ -p_540 ∨ -b^{180, 4}_2 c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ -p_540 ∨ -b^{180, 4}_1 c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ -p_540 ∨ b^{180, 4}_0 c in DIMACS: 21545 21546 21547 -540 -21548 0 21545 21546 21547 -540 -21549 0 21545 21546 21547 -540 21550 0 c 1+1 --> 2 c (-b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ b^{180, 3}_0 ∧ p_540) -> (-b^{180, 4}_2 ∧ b^{180, 4}_1 ∧ -b^{180, 4}_0) c in CNF: c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ -p_540 ∨ -b^{180, 4}_2 c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ -p_540 ∨ b^{180, 4}_1 c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ -p_540 ∨ -b^{180, 4}_0 c in DIMACS: 21545 21546 -21547 -540 -21548 0 21545 21546 -21547 -540 21549 0 21545 21546 -21547 -540 -21550 0 c 2+1 --> break c (-b^{180, 3}_2 ∧ b^{180, 3}_1 ∧ -b^{180, 3}_0 ∧ p_540) -> break c in CNF: c b^{180, 3}_2 ∨ -b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ -p_540 ∨ break c in DIMACS: 21545 -21546 21547 -540 1162 0 c 2-1 --> 1 c (-b^{180, 3}_2 ∧ b^{180, 3}_1 ∧ -b^{180, 3}_0 ∧ -p_540) -> (-b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ b^{180, 4}_0) c in CNF: c b^{180, 3}_2 ∨ -b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ p_540 ∨ -b^{180, 4}_2 c b^{180, 3}_2 ∨ -b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ p_540 ∨ -b^{180, 4}_1 c b^{180, 3}_2 ∨ -b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ p_540 ∨ b^{180, 4}_0 c in DIMACS: 21545 -21546 21547 540 -21548 0 21545 -21546 21547 540 -21549 0 21545 -21546 21547 540 21550 0 c 1-1 --> 0 c (-b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ b^{180, 3}_0 ∧ -p_540) -> (-b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ -b^{180, 4}_0) c in CNF: c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ p_540 ∨ -b^{180, 4}_2 c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ p_540 ∨ -b^{180, 4}_1 c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ p_540 ∨ -b^{180, 4}_0 c in DIMACS: 21545 21546 -21547 540 -21548 0 21545 21546 -21547 540 -21549 0 21545 21546 -21547 540 -21550 0 c 0-1 --> -1 c (-b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ -b^{180, 3}_0 ∧ -p_540) -> ( b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ b^{180, 4}_0) c in CNF: c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ p_540 ∨ b^{180, 4}_2 c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ p_540 ∨ -b^{180, 4}_1 c b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ p_540 ∨ b^{180, 4}_0 c in DIMACS: 21545 21546 21547 540 21548 0 21545 21546 21547 540 -21549 0 21545 21546 21547 540 21550 0 c -1-1 --> -2 c ( b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ b^{180, 3}_0 ∧ -p_540) -> ( b^{180, 4}_2 ∧ b^{180, 4}_1 ∧ -b^{180, 4}_0) c in CNF: c -b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ p_540 ∨ b^{180, 4}_2 c -b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ p_540 ∨ b^{180, 4}_1 c -b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ p_540 ∨ -b^{180, 4}_0 c in DIMACS: -21545 21546 -21547 540 21548 0 -21545 21546 -21547 540 21549 0 -21545 21546 -21547 540 -21550 0 c -2-1 --> break c ( b^{180, 3}_2 ∧ b^{180, 3}_1 ∧ -b^{180, 3}_0 ∧ -p_540) -> break c in CNF: c -b^{180, 3}_2 ∨ -b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ p_540 ∨ break c in DIMACS: -21545 -21546 21547 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{180, 3}_2 ∧ -b^{180, 3}_1 ∧ -b^{180, 3}_0 ∧ true) c in CNF: c -b^{180, 3}_2 ∨ b^{180, 3}_1 ∨ b^{180, 3}_0 ∨ false c in DIMACS: -21545 21546 21547 0 c 3 does not represent an automaton state. c -(-b^{180, 3}_2 ∧ b^{180, 3}_1 ∧ b^{180, 3}_0 ∧ true) c in CNF: c b^{180, 3}_2 ∨ -b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ false c in DIMACS: 21545 -21546 -21547 0 c -3 does not represent an automaton state. c -( b^{180, 3}_2 ∧ b^{180, 3}_1 ∧ b^{180, 3}_0 ∧ true) c in CNF: c -b^{180, 3}_2 ∨ -b^{180, 3}_1 ∨ -b^{180, 3}_0 ∨ false c in DIMACS: -21545 -21546 -21547 0 c i = 4 c -2+1 --> -1 c ( b^{180, 4}_2 ∧ b^{180, 4}_1 ∧ -b^{180, 4}_0 ∧ p_720) -> ( b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ b^{180, 5}_0) c in CNF: c -b^{180, 4}_2 ∨ -b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ -p_720 ∨ b^{180, 5}_2 c -b^{180, 4}_2 ∨ -b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ -p_720 ∨ -b^{180, 5}_1 c -b^{180, 4}_2 ∨ -b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ -p_720 ∨ b^{180, 5}_0 c in DIMACS: -21548 -21549 21550 -720 21551 0 -21548 -21549 21550 -720 -21552 0 -21548 -21549 21550 -720 21553 0 c -1+1 --> 0 c ( b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ b^{180, 4}_0 ∧ p_720) -> (-b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ -b^{180, 5}_0) c in CNF: c -b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ -p_720 ∨ -b^{180, 5}_2 c -b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ -p_720 ∨ -b^{180, 5}_1 c -b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ -p_720 ∨ -b^{180, 5}_0 c in DIMACS: -21548 21549 -21550 -720 -21551 0 -21548 21549 -21550 -720 -21552 0 -21548 21549 -21550 -720 -21553 0 c 0+1 --> 1 c (-b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ -b^{180, 4}_0 ∧ p_720) -> (-b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ b^{180, 5}_0) c in CNF: c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ -p_720 ∨ -b^{180, 5}_2 c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ -p_720 ∨ -b^{180, 5}_1 c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ -p_720 ∨ b^{180, 5}_0 c in DIMACS: 21548 21549 21550 -720 -21551 0 21548 21549 21550 -720 -21552 0 21548 21549 21550 -720 21553 0 c 1+1 --> 2 c (-b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ b^{180, 4}_0 ∧ p_720) -> (-b^{180, 5}_2 ∧ b^{180, 5}_1 ∧ -b^{180, 5}_0) c in CNF: c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ -p_720 ∨ -b^{180, 5}_2 c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ -p_720 ∨ b^{180, 5}_1 c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ -p_720 ∨ -b^{180, 5}_0 c in DIMACS: 21548 21549 -21550 -720 -21551 0 21548 21549 -21550 -720 21552 0 21548 21549 -21550 -720 -21553 0 c 2+1 --> break c (-b^{180, 4}_2 ∧ b^{180, 4}_1 ∧ -b^{180, 4}_0 ∧ p_720) -> break c in CNF: c b^{180, 4}_2 ∨ -b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ -p_720 ∨ break c in DIMACS: 21548 -21549 21550 -720 1162 0 c 2-1 --> 1 c (-b^{180, 4}_2 ∧ b^{180, 4}_1 ∧ -b^{180, 4}_0 ∧ -p_720) -> (-b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ b^{180, 5}_0) c in CNF: c b^{180, 4}_2 ∨ -b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ p_720 ∨ -b^{180, 5}_2 c b^{180, 4}_2 ∨ -b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ p_720 ∨ -b^{180, 5}_1 c b^{180, 4}_2 ∨ -b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ p_720 ∨ b^{180, 5}_0 c in DIMACS: 21548 -21549 21550 720 -21551 0 21548 -21549 21550 720 -21552 0 21548 -21549 21550 720 21553 0 c 1-1 --> 0 c (-b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ b^{180, 4}_0 ∧ -p_720) -> (-b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ -b^{180, 5}_0) c in CNF: c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ p_720 ∨ -b^{180, 5}_2 c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ p_720 ∨ -b^{180, 5}_1 c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ p_720 ∨ -b^{180, 5}_0 c in DIMACS: 21548 21549 -21550 720 -21551 0 21548 21549 -21550 720 -21552 0 21548 21549 -21550 720 -21553 0 c 0-1 --> -1 c (-b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ -b^{180, 4}_0 ∧ -p_720) -> ( b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ b^{180, 5}_0) c in CNF: c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ p_720 ∨ b^{180, 5}_2 c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ p_720 ∨ -b^{180, 5}_1 c b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ p_720 ∨ b^{180, 5}_0 c in DIMACS: 21548 21549 21550 720 21551 0 21548 21549 21550 720 -21552 0 21548 21549 21550 720 21553 0 c -1-1 --> -2 c ( b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ b^{180, 4}_0 ∧ -p_720) -> ( b^{180, 5}_2 ∧ b^{180, 5}_1 ∧ -b^{180, 5}_0) c in CNF: c -b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ p_720 ∨ b^{180, 5}_2 c -b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ p_720 ∨ b^{180, 5}_1 c -b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ p_720 ∨ -b^{180, 5}_0 c in DIMACS: -21548 21549 -21550 720 21551 0 -21548 21549 -21550 720 21552 0 -21548 21549 -21550 720 -21553 0 c -2-1 --> break c ( b^{180, 4}_2 ∧ b^{180, 4}_1 ∧ -b^{180, 4}_0 ∧ -p_720) -> break c in CNF: c -b^{180, 4}_2 ∨ -b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ p_720 ∨ break c in DIMACS: -21548 -21549 21550 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{180, 4}_2 ∧ -b^{180, 4}_1 ∧ -b^{180, 4}_0 ∧ true) c in CNF: c -b^{180, 4}_2 ∨ b^{180, 4}_1 ∨ b^{180, 4}_0 ∨ false c in DIMACS: -21548 21549 21550 0 c 3 does not represent an automaton state. c -(-b^{180, 4}_2 ∧ b^{180, 4}_1 ∧ b^{180, 4}_0 ∧ true) c in CNF: c b^{180, 4}_2 ∨ -b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ false c in DIMACS: 21548 -21549 -21550 0 c -3 does not represent an automaton state. c -( b^{180, 4}_2 ∧ b^{180, 4}_1 ∧ b^{180, 4}_0 ∧ true) c in CNF: c -b^{180, 4}_2 ∨ -b^{180, 4}_1 ∨ -b^{180, 4}_0 ∨ false c in DIMACS: -21548 -21549 -21550 0 c i = 5 c -2+1 --> -1 c ( b^{180, 5}_2 ∧ b^{180, 5}_1 ∧ -b^{180, 5}_0 ∧ p_900) -> ( b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ b^{180, 6}_0) c in CNF: c -b^{180, 5}_2 ∨ -b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ -p_900 ∨ b^{180, 6}_2 c -b^{180, 5}_2 ∨ -b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ -p_900 ∨ -b^{180, 6}_1 c -b^{180, 5}_2 ∨ -b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ -p_900 ∨ b^{180, 6}_0 c in DIMACS: -21551 -21552 21553 -900 21554 0 -21551 -21552 21553 -900 -21555 0 -21551 -21552 21553 -900 21556 0 c -1+1 --> 0 c ( b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ b^{180, 5}_0 ∧ p_900) -> (-b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ -b^{180, 6}_0) c in CNF: c -b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ -p_900 ∨ -b^{180, 6}_2 c -b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ -p_900 ∨ -b^{180, 6}_1 c -b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ -p_900 ∨ -b^{180, 6}_0 c in DIMACS: -21551 21552 -21553 -900 -21554 0 -21551 21552 -21553 -900 -21555 0 -21551 21552 -21553 -900 -21556 0 c 0+1 --> 1 c (-b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ -b^{180, 5}_0 ∧ p_900) -> (-b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ b^{180, 6}_0) c in CNF: c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ -p_900 ∨ -b^{180, 6}_2 c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ -p_900 ∨ -b^{180, 6}_1 c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ -p_900 ∨ b^{180, 6}_0 c in DIMACS: 21551 21552 21553 -900 -21554 0 21551 21552 21553 -900 -21555 0 21551 21552 21553 -900 21556 0 c 1+1 --> 2 c (-b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ b^{180, 5}_0 ∧ p_900) -> (-b^{180, 6}_2 ∧ b^{180, 6}_1 ∧ -b^{180, 6}_0) c in CNF: c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ -p_900 ∨ -b^{180, 6}_2 c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ -p_900 ∨ b^{180, 6}_1 c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ -p_900 ∨ -b^{180, 6}_0 c in DIMACS: 21551 21552 -21553 -900 -21554 0 21551 21552 -21553 -900 21555 0 21551 21552 -21553 -900 -21556 0 c 2+1 --> break c (-b^{180, 5}_2 ∧ b^{180, 5}_1 ∧ -b^{180, 5}_0 ∧ p_900) -> break c in CNF: c b^{180, 5}_2 ∨ -b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ -p_900 ∨ break c in DIMACS: 21551 -21552 21553 -900 1162 0 c 2-1 --> 1 c (-b^{180, 5}_2 ∧ b^{180, 5}_1 ∧ -b^{180, 5}_0 ∧ -p_900) -> (-b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ b^{180, 6}_0) c in CNF: c b^{180, 5}_2 ∨ -b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ p_900 ∨ -b^{180, 6}_2 c b^{180, 5}_2 ∨ -b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ p_900 ∨ -b^{180, 6}_1 c b^{180, 5}_2 ∨ -b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ p_900 ∨ b^{180, 6}_0 c in DIMACS: 21551 -21552 21553 900 -21554 0 21551 -21552 21553 900 -21555 0 21551 -21552 21553 900 21556 0 c 1-1 --> 0 c (-b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ b^{180, 5}_0 ∧ -p_900) -> (-b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ -b^{180, 6}_0) c in CNF: c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ p_900 ∨ -b^{180, 6}_2 c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ p_900 ∨ -b^{180, 6}_1 c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ p_900 ∨ -b^{180, 6}_0 c in DIMACS: 21551 21552 -21553 900 -21554 0 21551 21552 -21553 900 -21555 0 21551 21552 -21553 900 -21556 0 c 0-1 --> -1 c (-b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ -b^{180, 5}_0 ∧ -p_900) -> ( b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ b^{180, 6}_0) c in CNF: c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ p_900 ∨ b^{180, 6}_2 c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ p_900 ∨ -b^{180, 6}_1 c b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ p_900 ∨ b^{180, 6}_0 c in DIMACS: 21551 21552 21553 900 21554 0 21551 21552 21553 900 -21555 0 21551 21552 21553 900 21556 0 c -1-1 --> -2 c ( b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ b^{180, 5}_0 ∧ -p_900) -> ( b^{180, 6}_2 ∧ b^{180, 6}_1 ∧ -b^{180, 6}_0) c in CNF: c -b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ p_900 ∨ b^{180, 6}_2 c -b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ p_900 ∨ b^{180, 6}_1 c -b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ p_900 ∨ -b^{180, 6}_0 c in DIMACS: -21551 21552 -21553 900 21554 0 -21551 21552 -21553 900 21555 0 -21551 21552 -21553 900 -21556 0 c -2-1 --> break c ( b^{180, 5}_2 ∧ b^{180, 5}_1 ∧ -b^{180, 5}_0 ∧ -p_900) -> break c in CNF: c -b^{180, 5}_2 ∨ -b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ p_900 ∨ break c in DIMACS: -21551 -21552 21553 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{180, 5}_2 ∧ -b^{180, 5}_1 ∧ -b^{180, 5}_0 ∧ true) c in CNF: c -b^{180, 5}_2 ∨ b^{180, 5}_1 ∨ b^{180, 5}_0 ∨ false c in DIMACS: -21551 21552 21553 0 c 3 does not represent an automaton state. c -(-b^{180, 5}_2 ∧ b^{180, 5}_1 ∧ b^{180, 5}_0 ∧ true) c in CNF: c b^{180, 5}_2 ∨ -b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ false c in DIMACS: 21551 -21552 -21553 0 c -3 does not represent an automaton state. c -( b^{180, 5}_2 ∧ b^{180, 5}_1 ∧ b^{180, 5}_0 ∧ true) c in CNF: c -b^{180, 5}_2 ∨ -b^{180, 5}_1 ∨ -b^{180, 5}_0 ∨ false c in DIMACS: -21551 -21552 -21553 0 c i = 6 c -2+1 --> -1 c ( b^{180, 6}_2 ∧ b^{180, 6}_1 ∧ -b^{180, 6}_0 ∧ p_1080) -> ( b^{180, 7}_2 ∧ -b^{180, 7}_1 ∧ b^{180, 7}_0) c in CNF: c -b^{180, 6}_2 ∨ -b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ -p_1080 ∨ b^{180, 7}_2 c -b^{180, 6}_2 ∨ -b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ -p_1080 ∨ -b^{180, 7}_1 c -b^{180, 6}_2 ∨ -b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ -p_1080 ∨ b^{180, 7}_0 c in DIMACS: -21554 -21555 21556 -1080 21557 0 -21554 -21555 21556 -1080 -21558 0 -21554 -21555 21556 -1080 21559 0 c -1+1 --> 0 c ( b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ b^{180, 6}_0 ∧ p_1080) -> (-b^{180, 7}_2 ∧ -b^{180, 7}_1 ∧ -b^{180, 7}_0) c in CNF: c -b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ -p_1080 ∨ -b^{180, 7}_2 c -b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ -p_1080 ∨ -b^{180, 7}_1 c -b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ -p_1080 ∨ -b^{180, 7}_0 c in DIMACS: -21554 21555 -21556 -1080 -21557 0 -21554 21555 -21556 -1080 -21558 0 -21554 21555 -21556 -1080 -21559 0 c 0+1 --> 1 c (-b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ -b^{180, 6}_0 ∧ p_1080) -> (-b^{180, 7}_2 ∧ -b^{180, 7}_1 ∧ b^{180, 7}_0) c in CNF: c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ -p_1080 ∨ -b^{180, 7}_2 c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ -p_1080 ∨ -b^{180, 7}_1 c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ -p_1080 ∨ b^{180, 7}_0 c in DIMACS: 21554 21555 21556 -1080 -21557 0 21554 21555 21556 -1080 -21558 0 21554 21555 21556 -1080 21559 0 c 1+1 --> 2 c (-b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ b^{180, 6}_0 ∧ p_1080) -> (-b^{180, 7}_2 ∧ b^{180, 7}_1 ∧ -b^{180, 7}_0) c in CNF: c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ -p_1080 ∨ -b^{180, 7}_2 c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ -p_1080 ∨ b^{180, 7}_1 c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ -p_1080 ∨ -b^{180, 7}_0 c in DIMACS: 21554 21555 -21556 -1080 -21557 0 21554 21555 -21556 -1080 21558 0 21554 21555 -21556 -1080 -21559 0 c 2+1 --> break c (-b^{180, 6}_2 ∧ b^{180, 6}_1 ∧ -b^{180, 6}_0 ∧ p_1080) -> break c in CNF: c b^{180, 6}_2 ∨ -b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ -p_1080 ∨ break c in DIMACS: 21554 -21555 21556 -1080 1162 0 c 2-1 --> 1 c (-b^{180, 6}_2 ∧ b^{180, 6}_1 ∧ -b^{180, 6}_0 ∧ -p_1080) -> (-b^{180, 7}_2 ∧ -b^{180, 7}_1 ∧ b^{180, 7}_0) c in CNF: c b^{180, 6}_2 ∨ -b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ p_1080 ∨ -b^{180, 7}_2 c b^{180, 6}_2 ∨ -b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ p_1080 ∨ -b^{180, 7}_1 c b^{180, 6}_2 ∨ -b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ p_1080 ∨ b^{180, 7}_0 c in DIMACS: 21554 -21555 21556 1080 -21557 0 21554 -21555 21556 1080 -21558 0 21554 -21555 21556 1080 21559 0 c 1-1 --> 0 c (-b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ b^{180, 6}_0 ∧ -p_1080) -> (-b^{180, 7}_2 ∧ -b^{180, 7}_1 ∧ -b^{180, 7}_0) c in CNF: c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ p_1080 ∨ -b^{180, 7}_2 c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ p_1080 ∨ -b^{180, 7}_1 c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ p_1080 ∨ -b^{180, 7}_0 c in DIMACS: 21554 21555 -21556 1080 -21557 0 21554 21555 -21556 1080 -21558 0 21554 21555 -21556 1080 -21559 0 c 0-1 --> -1 c (-b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ -b^{180, 6}_0 ∧ -p_1080) -> ( b^{180, 7}_2 ∧ -b^{180, 7}_1 ∧ b^{180, 7}_0) c in CNF: c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ p_1080 ∨ b^{180, 7}_2 c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ p_1080 ∨ -b^{180, 7}_1 c b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ p_1080 ∨ b^{180, 7}_0 c in DIMACS: 21554 21555 21556 1080 21557 0 21554 21555 21556 1080 -21558 0 21554 21555 21556 1080 21559 0 c -1-1 --> -2 c ( b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ b^{180, 6}_0 ∧ -p_1080) -> ( b^{180, 7}_2 ∧ b^{180, 7}_1 ∧ -b^{180, 7}_0) c in CNF: c -b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ p_1080 ∨ b^{180, 7}_2 c -b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ p_1080 ∨ b^{180, 7}_1 c -b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ p_1080 ∨ -b^{180, 7}_0 c in DIMACS: -21554 21555 -21556 1080 21557 0 -21554 21555 -21556 1080 21558 0 -21554 21555 -21556 1080 -21559 0 c -2-1 --> break c ( b^{180, 6}_2 ∧ b^{180, 6}_1 ∧ -b^{180, 6}_0 ∧ -p_1080) -> break c in CNF: c -b^{180, 6}_2 ∨ -b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ p_1080 ∨ break c in DIMACS: -21554 -21555 21556 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{180, 6}_2 ∧ -b^{180, 6}_1 ∧ -b^{180, 6}_0 ∧ true) c in CNF: c -b^{180, 6}_2 ∨ b^{180, 6}_1 ∨ b^{180, 6}_0 ∨ false c in DIMACS: -21554 21555 21556 0 c 3 does not represent an automaton state. c -(-b^{180, 6}_2 ∧ b^{180, 6}_1 ∧ b^{180, 6}_0 ∧ true) c in CNF: c b^{180, 6}_2 ∨ -b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ false c in DIMACS: 21554 -21555 -21556 0 c -3 does not represent an automaton state. c -( b^{180, 6}_2 ∧ b^{180, 6}_1 ∧ b^{180, 6}_0 ∧ true) c in CNF: c -b^{180, 6}_2 ∨ -b^{180, 6}_1 ∨ -b^{180, 6}_0 ∨ false c in DIMACS: -21554 -21555 -21556 0 c INIT for k = 181 c -b^{181, 1}_2 c -b^{181, 1}_1 c -b^{181, 1}_0 c in DIMACS: -21560 0 -21561 0 -21562 0 c Transitions for k = 181 c i = 1 c -2+1 --> -1 c ( b^{181, 1}_2 ∧ b^{181, 1}_1 ∧ -b^{181, 1}_0 ∧ p_181) -> ( b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ b^{181, 2}_0) c in CNF: c -b^{181, 1}_2 ∨ -b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ -p_181 ∨ b^{181, 2}_2 c -b^{181, 1}_2 ∨ -b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ -p_181 ∨ -b^{181, 2}_1 c -b^{181, 1}_2 ∨ -b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ -p_181 ∨ b^{181, 2}_0 c in DIMACS: -21560 -21561 21562 -181 21563 0 -21560 -21561 21562 -181 -21564 0 -21560 -21561 21562 -181 21565 0 c -1+1 --> 0 c ( b^{181, 1}_2 ∧ -b^{181, 1}_1 ∧ b^{181, 1}_0 ∧ p_181) -> (-b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ -b^{181, 2}_0) c in CNF: c -b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ -p_181 ∨ -b^{181, 2}_2 c -b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ -p_181 ∨ -b^{181, 2}_1 c -b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ -p_181 ∨ -b^{181, 2}_0 c in DIMACS: -21560 21561 -21562 -181 -21563 0 -21560 21561 -21562 -181 -21564 0 -21560 21561 -21562 -181 -21565 0 c 0+1 --> 1 c (-b^{181, 1}_2 ∧ -b^{181, 1}_1 ∧ -b^{181, 1}_0 ∧ p_181) -> (-b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ b^{181, 2}_0) c in CNF: c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ -p_181 ∨ -b^{181, 2}_2 c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ -p_181 ∨ -b^{181, 2}_1 c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ -p_181 ∨ b^{181, 2}_0 c in DIMACS: 21560 21561 21562 -181 -21563 0 21560 21561 21562 -181 -21564 0 21560 21561 21562 -181 21565 0 c 1+1 --> 2 c (-b^{181, 1}_2 ∧ -b^{181, 1}_1 ∧ b^{181, 1}_0 ∧ p_181) -> (-b^{181, 2}_2 ∧ b^{181, 2}_1 ∧ -b^{181, 2}_0) c in CNF: c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ -p_181 ∨ -b^{181, 2}_2 c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ -p_181 ∨ b^{181, 2}_1 c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ -p_181 ∨ -b^{181, 2}_0 c in DIMACS: 21560 21561 -21562 -181 -21563 0 21560 21561 -21562 -181 21564 0 21560 21561 -21562 -181 -21565 0 c 2+1 --> break c (-b^{181, 1}_2 ∧ b^{181, 1}_1 ∧ -b^{181, 1}_0 ∧ p_181) -> break c in CNF: c b^{181, 1}_2 ∨ -b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ -p_181 ∨ break c in DIMACS: 21560 -21561 21562 -181 1162 0 c 2-1 --> 1 c (-b^{181, 1}_2 ∧ b^{181, 1}_1 ∧ -b^{181, 1}_0 ∧ -p_181) -> (-b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ b^{181, 2}_0) c in CNF: c b^{181, 1}_2 ∨ -b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ p_181 ∨ -b^{181, 2}_2 c b^{181, 1}_2 ∨ -b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ p_181 ∨ -b^{181, 2}_1 c b^{181, 1}_2 ∨ -b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ p_181 ∨ b^{181, 2}_0 c in DIMACS: 21560 -21561 21562 181 -21563 0 21560 -21561 21562 181 -21564 0 21560 -21561 21562 181 21565 0 c 1-1 --> 0 c (-b^{181, 1}_2 ∧ -b^{181, 1}_1 ∧ b^{181, 1}_0 ∧ -p_181) -> (-b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ -b^{181, 2}_0) c in CNF: c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ p_181 ∨ -b^{181, 2}_2 c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ p_181 ∨ -b^{181, 2}_1 c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ p_181 ∨ -b^{181, 2}_0 c in DIMACS: 21560 21561 -21562 181 -21563 0 21560 21561 -21562 181 -21564 0 21560 21561 -21562 181 -21565 0 c 0-1 --> -1 c (-b^{181, 1}_2 ∧ -b^{181, 1}_1 ∧ -b^{181, 1}_0 ∧ -p_181) -> ( b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ b^{181, 2}_0) c in CNF: c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ p_181 ∨ b^{181, 2}_2 c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ p_181 ∨ -b^{181, 2}_1 c b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ p_181 ∨ b^{181, 2}_0 c in DIMACS: 21560 21561 21562 181 21563 0 21560 21561 21562 181 -21564 0 21560 21561 21562 181 21565 0 c -1-1 --> -2 c ( b^{181, 1}_2 ∧ -b^{181, 1}_1 ∧ b^{181, 1}_0 ∧ -p_181) -> ( b^{181, 2}_2 ∧ b^{181, 2}_1 ∧ -b^{181, 2}_0) c in CNF: c -b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ p_181 ∨ b^{181, 2}_2 c -b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ p_181 ∨ b^{181, 2}_1 c -b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ p_181 ∨ -b^{181, 2}_0 c in DIMACS: -21560 21561 -21562 181 21563 0 -21560 21561 -21562 181 21564 0 -21560 21561 -21562 181 -21565 0 c -2-1 --> break c ( b^{181, 1}_2 ∧ b^{181, 1}_1 ∧ -b^{181, 1}_0 ∧ -p_181) -> break c in CNF: c -b^{181, 1}_2 ∨ -b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ p_181 ∨ break c in DIMACS: -21560 -21561 21562 181 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{181, 1}_2 ∧ -b^{181, 1}_1 ∧ -b^{181, 1}_0 ∧ true) c in CNF: c -b^{181, 1}_2 ∨ b^{181, 1}_1 ∨ b^{181, 1}_0 ∨ false c in DIMACS: -21560 21561 21562 0 c 3 does not represent an automaton state. c -(-b^{181, 1}_2 ∧ b^{181, 1}_1 ∧ b^{181, 1}_0 ∧ true) c in CNF: c b^{181, 1}_2 ∨ -b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ false c in DIMACS: 21560 -21561 -21562 0 c -3 does not represent an automaton state. c -( b^{181, 1}_2 ∧ b^{181, 1}_1 ∧ b^{181, 1}_0 ∧ true) c in CNF: c -b^{181, 1}_2 ∨ -b^{181, 1}_1 ∨ -b^{181, 1}_0 ∨ false c in DIMACS: -21560 -21561 -21562 0 c i = 2 c -2+1 --> -1 c ( b^{181, 2}_2 ∧ b^{181, 2}_1 ∧ -b^{181, 2}_0 ∧ p_362) -> ( b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ b^{181, 3}_0) c in CNF: c -b^{181, 2}_2 ∨ -b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ -p_362 ∨ b^{181, 3}_2 c -b^{181, 2}_2 ∨ -b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ -p_362 ∨ -b^{181, 3}_1 c -b^{181, 2}_2 ∨ -b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ -p_362 ∨ b^{181, 3}_0 c in DIMACS: -21563 -21564 21565 -362 21566 0 -21563 -21564 21565 -362 -21567 0 -21563 -21564 21565 -362 21568 0 c -1+1 --> 0 c ( b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ b^{181, 2}_0 ∧ p_362) -> (-b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ -b^{181, 3}_0) c in CNF: c -b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ -p_362 ∨ -b^{181, 3}_2 c -b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ -p_362 ∨ -b^{181, 3}_1 c -b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ -p_362 ∨ -b^{181, 3}_0 c in DIMACS: -21563 21564 -21565 -362 -21566 0 -21563 21564 -21565 -362 -21567 0 -21563 21564 -21565 -362 -21568 0 c 0+1 --> 1 c (-b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ -b^{181, 2}_0 ∧ p_362) -> (-b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ b^{181, 3}_0) c in CNF: c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ -p_362 ∨ -b^{181, 3}_2 c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ -p_362 ∨ -b^{181, 3}_1 c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ -p_362 ∨ b^{181, 3}_0 c in DIMACS: 21563 21564 21565 -362 -21566 0 21563 21564 21565 -362 -21567 0 21563 21564 21565 -362 21568 0 c 1+1 --> 2 c (-b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ b^{181, 2}_0 ∧ p_362) -> (-b^{181, 3}_2 ∧ b^{181, 3}_1 ∧ -b^{181, 3}_0) c in CNF: c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ -p_362 ∨ -b^{181, 3}_2 c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ -p_362 ∨ b^{181, 3}_1 c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ -p_362 ∨ -b^{181, 3}_0 c in DIMACS: 21563 21564 -21565 -362 -21566 0 21563 21564 -21565 -362 21567 0 21563 21564 -21565 -362 -21568 0 c 2+1 --> break c (-b^{181, 2}_2 ∧ b^{181, 2}_1 ∧ -b^{181, 2}_0 ∧ p_362) -> break c in CNF: c b^{181, 2}_2 ∨ -b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ -p_362 ∨ break c in DIMACS: 21563 -21564 21565 -362 1162 0 c 2-1 --> 1 c (-b^{181, 2}_2 ∧ b^{181, 2}_1 ∧ -b^{181, 2}_0 ∧ -p_362) -> (-b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ b^{181, 3}_0) c in CNF: c b^{181, 2}_2 ∨ -b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ p_362 ∨ -b^{181, 3}_2 c b^{181, 2}_2 ∨ -b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ p_362 ∨ -b^{181, 3}_1 c b^{181, 2}_2 ∨ -b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ p_362 ∨ b^{181, 3}_0 c in DIMACS: 21563 -21564 21565 362 -21566 0 21563 -21564 21565 362 -21567 0 21563 -21564 21565 362 21568 0 c 1-1 --> 0 c (-b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ b^{181, 2}_0 ∧ -p_362) -> (-b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ -b^{181, 3}_0) c in CNF: c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ p_362 ∨ -b^{181, 3}_2 c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ p_362 ∨ -b^{181, 3}_1 c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ p_362 ∨ -b^{181, 3}_0 c in DIMACS: 21563 21564 -21565 362 -21566 0 21563 21564 -21565 362 -21567 0 21563 21564 -21565 362 -21568 0 c 0-1 --> -1 c (-b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ -b^{181, 2}_0 ∧ -p_362) -> ( b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ b^{181, 3}_0) c in CNF: c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ p_362 ∨ b^{181, 3}_2 c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ p_362 ∨ -b^{181, 3}_1 c b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ p_362 ∨ b^{181, 3}_0 c in DIMACS: 21563 21564 21565 362 21566 0 21563 21564 21565 362 -21567 0 21563 21564 21565 362 21568 0 c -1-1 --> -2 c ( b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ b^{181, 2}_0 ∧ -p_362) -> ( b^{181, 3}_2 ∧ b^{181, 3}_1 ∧ -b^{181, 3}_0) c in CNF: c -b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ p_362 ∨ b^{181, 3}_2 c -b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ p_362 ∨ b^{181, 3}_1 c -b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ p_362 ∨ -b^{181, 3}_0 c in DIMACS: -21563 21564 -21565 362 21566 0 -21563 21564 -21565 362 21567 0 -21563 21564 -21565 362 -21568 0 c -2-1 --> break c ( b^{181, 2}_2 ∧ b^{181, 2}_1 ∧ -b^{181, 2}_0 ∧ -p_362) -> break c in CNF: c -b^{181, 2}_2 ∨ -b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ p_362 ∨ break c in DIMACS: -21563 -21564 21565 362 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{181, 2}_2 ∧ -b^{181, 2}_1 ∧ -b^{181, 2}_0 ∧ true) c in CNF: c -b^{181, 2}_2 ∨ b^{181, 2}_1 ∨ b^{181, 2}_0 ∨ false c in DIMACS: -21563 21564 21565 0 c 3 does not represent an automaton state. c -(-b^{181, 2}_2 ∧ b^{181, 2}_1 ∧ b^{181, 2}_0 ∧ true) c in CNF: c b^{181, 2}_2 ∨ -b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ false c in DIMACS: 21563 -21564 -21565 0 c -3 does not represent an automaton state. c -( b^{181, 2}_2 ∧ b^{181, 2}_1 ∧ b^{181, 2}_0 ∧ true) c in CNF: c -b^{181, 2}_2 ∨ -b^{181, 2}_1 ∨ -b^{181, 2}_0 ∨ false c in DIMACS: -21563 -21564 -21565 0 c i = 3 c -2+1 --> -1 c ( b^{181, 3}_2 ∧ b^{181, 3}_1 ∧ -b^{181, 3}_0 ∧ p_543) -> ( b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ b^{181, 4}_0) c in CNF: c -b^{181, 3}_2 ∨ -b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ -p_543 ∨ b^{181, 4}_2 c -b^{181, 3}_2 ∨ -b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ -p_543 ∨ -b^{181, 4}_1 c -b^{181, 3}_2 ∨ -b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ -p_543 ∨ b^{181, 4}_0 c in DIMACS: -21566 -21567 21568 -543 21569 0 -21566 -21567 21568 -543 -21570 0 -21566 -21567 21568 -543 21571 0 c -1+1 --> 0 c ( b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ b^{181, 3}_0 ∧ p_543) -> (-b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ -b^{181, 4}_0) c in CNF: c -b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ -p_543 ∨ -b^{181, 4}_2 c -b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ -p_543 ∨ -b^{181, 4}_1 c -b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ -p_543 ∨ -b^{181, 4}_0 c in DIMACS: -21566 21567 -21568 -543 -21569 0 -21566 21567 -21568 -543 -21570 0 -21566 21567 -21568 -543 -21571 0 c 0+1 --> 1 c (-b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ -b^{181, 3}_0 ∧ p_543) -> (-b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ b^{181, 4}_0) c in CNF: c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ -p_543 ∨ -b^{181, 4}_2 c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ -p_543 ∨ -b^{181, 4}_1 c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ -p_543 ∨ b^{181, 4}_0 c in DIMACS: 21566 21567 21568 -543 -21569 0 21566 21567 21568 -543 -21570 0 21566 21567 21568 -543 21571 0 c 1+1 --> 2 c (-b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ b^{181, 3}_0 ∧ p_543) -> (-b^{181, 4}_2 ∧ b^{181, 4}_1 ∧ -b^{181, 4}_0) c in CNF: c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ -p_543 ∨ -b^{181, 4}_2 c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ -p_543 ∨ b^{181, 4}_1 c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ -p_543 ∨ -b^{181, 4}_0 c in DIMACS: 21566 21567 -21568 -543 -21569 0 21566 21567 -21568 -543 21570 0 21566 21567 -21568 -543 -21571 0 c 2+1 --> break c (-b^{181, 3}_2 ∧ b^{181, 3}_1 ∧ -b^{181, 3}_0 ∧ p_543) -> break c in CNF: c b^{181, 3}_2 ∨ -b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ -p_543 ∨ break c in DIMACS: 21566 -21567 21568 -543 1162 0 c 2-1 --> 1 c (-b^{181, 3}_2 ∧ b^{181, 3}_1 ∧ -b^{181, 3}_0 ∧ -p_543) -> (-b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ b^{181, 4}_0) c in CNF: c b^{181, 3}_2 ∨ -b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ p_543 ∨ -b^{181, 4}_2 c b^{181, 3}_2 ∨ -b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ p_543 ∨ -b^{181, 4}_1 c b^{181, 3}_2 ∨ -b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ p_543 ∨ b^{181, 4}_0 c in DIMACS: 21566 -21567 21568 543 -21569 0 21566 -21567 21568 543 -21570 0 21566 -21567 21568 543 21571 0 c 1-1 --> 0 c (-b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ b^{181, 3}_0 ∧ -p_543) -> (-b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ -b^{181, 4}_0) c in CNF: c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ p_543 ∨ -b^{181, 4}_2 c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ p_543 ∨ -b^{181, 4}_1 c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ p_543 ∨ -b^{181, 4}_0 c in DIMACS: 21566 21567 -21568 543 -21569 0 21566 21567 -21568 543 -21570 0 21566 21567 -21568 543 -21571 0 c 0-1 --> -1 c (-b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ -b^{181, 3}_0 ∧ -p_543) -> ( b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ b^{181, 4}_0) c in CNF: c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ p_543 ∨ b^{181, 4}_2 c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ p_543 ∨ -b^{181, 4}_1 c b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ p_543 ∨ b^{181, 4}_0 c in DIMACS: 21566 21567 21568 543 21569 0 21566 21567 21568 543 -21570 0 21566 21567 21568 543 21571 0 c -1-1 --> -2 c ( b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ b^{181, 3}_0 ∧ -p_543) -> ( b^{181, 4}_2 ∧ b^{181, 4}_1 ∧ -b^{181, 4}_0) c in CNF: c -b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ p_543 ∨ b^{181, 4}_2 c -b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ p_543 ∨ b^{181, 4}_1 c -b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ p_543 ∨ -b^{181, 4}_0 c in DIMACS: -21566 21567 -21568 543 21569 0 -21566 21567 -21568 543 21570 0 -21566 21567 -21568 543 -21571 0 c -2-1 --> break c ( b^{181, 3}_2 ∧ b^{181, 3}_1 ∧ -b^{181, 3}_0 ∧ -p_543) -> break c in CNF: c -b^{181, 3}_2 ∨ -b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ p_543 ∨ break c in DIMACS: -21566 -21567 21568 543 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{181, 3}_2 ∧ -b^{181, 3}_1 ∧ -b^{181, 3}_0 ∧ true) c in CNF: c -b^{181, 3}_2 ∨ b^{181, 3}_1 ∨ b^{181, 3}_0 ∨ false c in DIMACS: -21566 21567 21568 0 c 3 does not represent an automaton state. c -(-b^{181, 3}_2 ∧ b^{181, 3}_1 ∧ b^{181, 3}_0 ∧ true) c in CNF: c b^{181, 3}_2 ∨ -b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ false c in DIMACS: 21566 -21567 -21568 0 c -3 does not represent an automaton state. c -( b^{181, 3}_2 ∧ b^{181, 3}_1 ∧ b^{181, 3}_0 ∧ true) c in CNF: c -b^{181, 3}_2 ∨ -b^{181, 3}_1 ∨ -b^{181, 3}_0 ∨ false c in DIMACS: -21566 -21567 -21568 0 c i = 4 c -2+1 --> -1 c ( b^{181, 4}_2 ∧ b^{181, 4}_1 ∧ -b^{181, 4}_0 ∧ p_724) -> ( b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ b^{181, 5}_0) c in CNF: c -b^{181, 4}_2 ∨ -b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ -p_724 ∨ b^{181, 5}_2 c -b^{181, 4}_2 ∨ -b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ -p_724 ∨ -b^{181, 5}_1 c -b^{181, 4}_2 ∨ -b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ -p_724 ∨ b^{181, 5}_0 c in DIMACS: -21569 -21570 21571 -724 21572 0 -21569 -21570 21571 -724 -21573 0 -21569 -21570 21571 -724 21574 0 c -1+1 --> 0 c ( b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ b^{181, 4}_0 ∧ p_724) -> (-b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ -b^{181, 5}_0) c in CNF: c -b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ -p_724 ∨ -b^{181, 5}_2 c -b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ -p_724 ∨ -b^{181, 5}_1 c -b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ -p_724 ∨ -b^{181, 5}_0 c in DIMACS: -21569 21570 -21571 -724 -21572 0 -21569 21570 -21571 -724 -21573 0 -21569 21570 -21571 -724 -21574 0 c 0+1 --> 1 c (-b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ -b^{181, 4}_0 ∧ p_724) -> (-b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ b^{181, 5}_0) c in CNF: c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ -p_724 ∨ -b^{181, 5}_2 c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ -p_724 ∨ -b^{181, 5}_1 c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ -p_724 ∨ b^{181, 5}_0 c in DIMACS: 21569 21570 21571 -724 -21572 0 21569 21570 21571 -724 -21573 0 21569 21570 21571 -724 21574 0 c 1+1 --> 2 c (-b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ b^{181, 4}_0 ∧ p_724) -> (-b^{181, 5}_2 ∧ b^{181, 5}_1 ∧ -b^{181, 5}_0) c in CNF: c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ -p_724 ∨ -b^{181, 5}_2 c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ -p_724 ∨ b^{181, 5}_1 c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ -p_724 ∨ -b^{181, 5}_0 c in DIMACS: 21569 21570 -21571 -724 -21572 0 21569 21570 -21571 -724 21573 0 21569 21570 -21571 -724 -21574 0 c 2+1 --> break c (-b^{181, 4}_2 ∧ b^{181, 4}_1 ∧ -b^{181, 4}_0 ∧ p_724) -> break c in CNF: c b^{181, 4}_2 ∨ -b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ -p_724 ∨ break c in DIMACS: 21569 -21570 21571 -724 1162 0 c 2-1 --> 1 c (-b^{181, 4}_2 ∧ b^{181, 4}_1 ∧ -b^{181, 4}_0 ∧ -p_724) -> (-b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ b^{181, 5}_0) c in CNF: c b^{181, 4}_2 ∨ -b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ p_724 ∨ -b^{181, 5}_2 c b^{181, 4}_2 ∨ -b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ p_724 ∨ -b^{181, 5}_1 c b^{181, 4}_2 ∨ -b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ p_724 ∨ b^{181, 5}_0 c in DIMACS: 21569 -21570 21571 724 -21572 0 21569 -21570 21571 724 -21573 0 21569 -21570 21571 724 21574 0 c 1-1 --> 0 c (-b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ b^{181, 4}_0 ∧ -p_724) -> (-b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ -b^{181, 5}_0) c in CNF: c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ p_724 ∨ -b^{181, 5}_2 c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ p_724 ∨ -b^{181, 5}_1 c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ p_724 ∨ -b^{181, 5}_0 c in DIMACS: 21569 21570 -21571 724 -21572 0 21569 21570 -21571 724 -21573 0 21569 21570 -21571 724 -21574 0 c 0-1 --> -1 c (-b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ -b^{181, 4}_0 ∧ -p_724) -> ( b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ b^{181, 5}_0) c in CNF: c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ p_724 ∨ b^{181, 5}_2 c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ p_724 ∨ -b^{181, 5}_1 c b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ p_724 ∨ b^{181, 5}_0 c in DIMACS: 21569 21570 21571 724 21572 0 21569 21570 21571 724 -21573 0 21569 21570 21571 724 21574 0 c -1-1 --> -2 c ( b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ b^{181, 4}_0 ∧ -p_724) -> ( b^{181, 5}_2 ∧ b^{181, 5}_1 ∧ -b^{181, 5}_0) c in CNF: c -b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ p_724 ∨ b^{181, 5}_2 c -b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ p_724 ∨ b^{181, 5}_1 c -b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ p_724 ∨ -b^{181, 5}_0 c in DIMACS: -21569 21570 -21571 724 21572 0 -21569 21570 -21571 724 21573 0 -21569 21570 -21571 724 -21574 0 c -2-1 --> break c ( b^{181, 4}_2 ∧ b^{181, 4}_1 ∧ -b^{181, 4}_0 ∧ -p_724) -> break c in CNF: c -b^{181, 4}_2 ∨ -b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ p_724 ∨ break c in DIMACS: -21569 -21570 21571 724 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{181, 4}_2 ∧ -b^{181, 4}_1 ∧ -b^{181, 4}_0 ∧ true) c in CNF: c -b^{181, 4}_2 ∨ b^{181, 4}_1 ∨ b^{181, 4}_0 ∨ false c in DIMACS: -21569 21570 21571 0 c 3 does not represent an automaton state. c -(-b^{181, 4}_2 ∧ b^{181, 4}_1 ∧ b^{181, 4}_0 ∧ true) c in CNF: c b^{181, 4}_2 ∨ -b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ false c in DIMACS: 21569 -21570 -21571 0 c -3 does not represent an automaton state. c -( b^{181, 4}_2 ∧ b^{181, 4}_1 ∧ b^{181, 4}_0 ∧ true) c in CNF: c -b^{181, 4}_2 ∨ -b^{181, 4}_1 ∨ -b^{181, 4}_0 ∨ false c in DIMACS: -21569 -21570 -21571 0 c i = 5 c -2+1 --> -1 c ( b^{181, 5}_2 ∧ b^{181, 5}_1 ∧ -b^{181, 5}_0 ∧ p_905) -> ( b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ b^{181, 6}_0) c in CNF: c -b^{181, 5}_2 ∨ -b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ -p_905 ∨ b^{181, 6}_2 c -b^{181, 5}_2 ∨ -b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ -p_905 ∨ -b^{181, 6}_1 c -b^{181, 5}_2 ∨ -b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ -p_905 ∨ b^{181, 6}_0 c in DIMACS: -21572 -21573 21574 -905 21575 0 -21572 -21573 21574 -905 -21576 0 -21572 -21573 21574 -905 21577 0 c -1+1 --> 0 c ( b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ b^{181, 5}_0 ∧ p_905) -> (-b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ -b^{181, 6}_0) c in CNF: c -b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ -p_905 ∨ -b^{181, 6}_2 c -b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ -p_905 ∨ -b^{181, 6}_1 c -b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ -p_905 ∨ -b^{181, 6}_0 c in DIMACS: -21572 21573 -21574 -905 -21575 0 -21572 21573 -21574 -905 -21576 0 -21572 21573 -21574 -905 -21577 0 c 0+1 --> 1 c (-b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ -b^{181, 5}_0 ∧ p_905) -> (-b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ b^{181, 6}_0) c in CNF: c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ -p_905 ∨ -b^{181, 6}_2 c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ -p_905 ∨ -b^{181, 6}_1 c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ -p_905 ∨ b^{181, 6}_0 c in DIMACS: 21572 21573 21574 -905 -21575 0 21572 21573 21574 -905 -21576 0 21572 21573 21574 -905 21577 0 c 1+1 --> 2 c (-b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ b^{181, 5}_0 ∧ p_905) -> (-b^{181, 6}_2 ∧ b^{181, 6}_1 ∧ -b^{181, 6}_0) c in CNF: c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ -p_905 ∨ -b^{181, 6}_2 c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ -p_905 ∨ b^{181, 6}_1 c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ -p_905 ∨ -b^{181, 6}_0 c in DIMACS: 21572 21573 -21574 -905 -21575 0 21572 21573 -21574 -905 21576 0 21572 21573 -21574 -905 -21577 0 c 2+1 --> break c (-b^{181, 5}_2 ∧ b^{181, 5}_1 ∧ -b^{181, 5}_0 ∧ p_905) -> break c in CNF: c b^{181, 5}_2 ∨ -b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ -p_905 ∨ break c in DIMACS: 21572 -21573 21574 -905 1162 0 c 2-1 --> 1 c (-b^{181, 5}_2 ∧ b^{181, 5}_1 ∧ -b^{181, 5}_0 ∧ -p_905) -> (-b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ b^{181, 6}_0) c in CNF: c b^{181, 5}_2 ∨ -b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ p_905 ∨ -b^{181, 6}_2 c b^{181, 5}_2 ∨ -b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ p_905 ∨ -b^{181, 6}_1 c b^{181, 5}_2 ∨ -b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ p_905 ∨ b^{181, 6}_0 c in DIMACS: 21572 -21573 21574 905 -21575 0 21572 -21573 21574 905 -21576 0 21572 -21573 21574 905 21577 0 c 1-1 --> 0 c (-b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ b^{181, 5}_0 ∧ -p_905) -> (-b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ -b^{181, 6}_0) c in CNF: c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ p_905 ∨ -b^{181, 6}_2 c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ p_905 ∨ -b^{181, 6}_1 c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ p_905 ∨ -b^{181, 6}_0 c in DIMACS: 21572 21573 -21574 905 -21575 0 21572 21573 -21574 905 -21576 0 21572 21573 -21574 905 -21577 0 c 0-1 --> -1 c (-b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ -b^{181, 5}_0 ∧ -p_905) -> ( b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ b^{181, 6}_0) c in CNF: c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ p_905 ∨ b^{181, 6}_2 c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ p_905 ∨ -b^{181, 6}_1 c b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ p_905 ∨ b^{181, 6}_0 c in DIMACS: 21572 21573 21574 905 21575 0 21572 21573 21574 905 -21576 0 21572 21573 21574 905 21577 0 c -1-1 --> -2 c ( b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ b^{181, 5}_0 ∧ -p_905) -> ( b^{181, 6}_2 ∧ b^{181, 6}_1 ∧ -b^{181, 6}_0) c in CNF: c -b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ p_905 ∨ b^{181, 6}_2 c -b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ p_905 ∨ b^{181, 6}_1 c -b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ p_905 ∨ -b^{181, 6}_0 c in DIMACS: -21572 21573 -21574 905 21575 0 -21572 21573 -21574 905 21576 0 -21572 21573 -21574 905 -21577 0 c -2-1 --> break c ( b^{181, 5}_2 ∧ b^{181, 5}_1 ∧ -b^{181, 5}_0 ∧ -p_905) -> break c in CNF: c -b^{181, 5}_2 ∨ -b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ p_905 ∨ break c in DIMACS: -21572 -21573 21574 905 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{181, 5}_2 ∧ -b^{181, 5}_1 ∧ -b^{181, 5}_0 ∧ true) c in CNF: c -b^{181, 5}_2 ∨ b^{181, 5}_1 ∨ b^{181, 5}_0 ∨ false c in DIMACS: -21572 21573 21574 0 c 3 does not represent an automaton state. c -(-b^{181, 5}_2 ∧ b^{181, 5}_1 ∧ b^{181, 5}_0 ∧ true) c in CNF: c b^{181, 5}_2 ∨ -b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ false c in DIMACS: 21572 -21573 -21574 0 c -3 does not represent an automaton state. c -( b^{181, 5}_2 ∧ b^{181, 5}_1 ∧ b^{181, 5}_0 ∧ true) c in CNF: c -b^{181, 5}_2 ∨ -b^{181, 5}_1 ∨ -b^{181, 5}_0 ∨ false c in DIMACS: -21572 -21573 -21574 0 c i = 6 c -2+1 --> -1 c ( b^{181, 6}_2 ∧ b^{181, 6}_1 ∧ -b^{181, 6}_0 ∧ p_1086) -> ( b^{181, 7}_2 ∧ -b^{181, 7}_1 ∧ b^{181, 7}_0) c in CNF: c -b^{181, 6}_2 ∨ -b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ -p_1086 ∨ b^{181, 7}_2 c -b^{181, 6}_2 ∨ -b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ -p_1086 ∨ -b^{181, 7}_1 c -b^{181, 6}_2 ∨ -b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ -p_1086 ∨ b^{181, 7}_0 c in DIMACS: -21575 -21576 21577 -1086 21578 0 -21575 -21576 21577 -1086 -21579 0 -21575 -21576 21577 -1086 21580 0 c -1+1 --> 0 c ( b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ b^{181, 6}_0 ∧ p_1086) -> (-b^{181, 7}_2 ∧ -b^{181, 7}_1 ∧ -b^{181, 7}_0) c in CNF: c -b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ -p_1086 ∨ -b^{181, 7}_2 c -b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ -p_1086 ∨ -b^{181, 7}_1 c -b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ -p_1086 ∨ -b^{181, 7}_0 c in DIMACS: -21575 21576 -21577 -1086 -21578 0 -21575 21576 -21577 -1086 -21579 0 -21575 21576 -21577 -1086 -21580 0 c 0+1 --> 1 c (-b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ -b^{181, 6}_0 ∧ p_1086) -> (-b^{181, 7}_2 ∧ -b^{181, 7}_1 ∧ b^{181, 7}_0) c in CNF: c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ -p_1086 ∨ -b^{181, 7}_2 c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ -p_1086 ∨ -b^{181, 7}_1 c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ -p_1086 ∨ b^{181, 7}_0 c in DIMACS: 21575 21576 21577 -1086 -21578 0 21575 21576 21577 -1086 -21579 0 21575 21576 21577 -1086 21580 0 c 1+1 --> 2 c (-b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ b^{181, 6}_0 ∧ p_1086) -> (-b^{181, 7}_2 ∧ b^{181, 7}_1 ∧ -b^{181, 7}_0) c in CNF: c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ -p_1086 ∨ -b^{181, 7}_2 c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ -p_1086 ∨ b^{181, 7}_1 c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ -p_1086 ∨ -b^{181, 7}_0 c in DIMACS: 21575 21576 -21577 -1086 -21578 0 21575 21576 -21577 -1086 21579 0 21575 21576 -21577 -1086 -21580 0 c 2+1 --> break c (-b^{181, 6}_2 ∧ b^{181, 6}_1 ∧ -b^{181, 6}_0 ∧ p_1086) -> break c in CNF: c b^{181, 6}_2 ∨ -b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ -p_1086 ∨ break c in DIMACS: 21575 -21576 21577 -1086 1162 0 c 2-1 --> 1 c (-b^{181, 6}_2 ∧ b^{181, 6}_1 ∧ -b^{181, 6}_0 ∧ -p_1086) -> (-b^{181, 7}_2 ∧ -b^{181, 7}_1 ∧ b^{181, 7}_0) c in CNF: c b^{181, 6}_2 ∨ -b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ p_1086 ∨ -b^{181, 7}_2 c b^{181, 6}_2 ∨ -b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ p_1086 ∨ -b^{181, 7}_1 c b^{181, 6}_2 ∨ -b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ p_1086 ∨ b^{181, 7}_0 c in DIMACS: 21575 -21576 21577 1086 -21578 0 21575 -21576 21577 1086 -21579 0 21575 -21576 21577 1086 21580 0 c 1-1 --> 0 c (-b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ b^{181, 6}_0 ∧ -p_1086) -> (-b^{181, 7}_2 ∧ -b^{181, 7}_1 ∧ -b^{181, 7}_0) c in CNF: c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ p_1086 ∨ -b^{181, 7}_2 c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ p_1086 ∨ -b^{181, 7}_1 c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ p_1086 ∨ -b^{181, 7}_0 c in DIMACS: 21575 21576 -21577 1086 -21578 0 21575 21576 -21577 1086 -21579 0 21575 21576 -21577 1086 -21580 0 c 0-1 --> -1 c (-b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ -b^{181, 6}_0 ∧ -p_1086) -> ( b^{181, 7}_2 ∧ -b^{181, 7}_1 ∧ b^{181, 7}_0) c in CNF: c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ p_1086 ∨ b^{181, 7}_2 c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ p_1086 ∨ -b^{181, 7}_1 c b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ p_1086 ∨ b^{181, 7}_0 c in DIMACS: 21575 21576 21577 1086 21578 0 21575 21576 21577 1086 -21579 0 21575 21576 21577 1086 21580 0 c -1-1 --> -2 c ( b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ b^{181, 6}_0 ∧ -p_1086) -> ( b^{181, 7}_2 ∧ b^{181, 7}_1 ∧ -b^{181, 7}_0) c in CNF: c -b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ p_1086 ∨ b^{181, 7}_2 c -b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ p_1086 ∨ b^{181, 7}_1 c -b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ p_1086 ∨ -b^{181, 7}_0 c in DIMACS: -21575 21576 -21577 1086 21578 0 -21575 21576 -21577 1086 21579 0 -21575 21576 -21577 1086 -21580 0 c -2-1 --> break c ( b^{181, 6}_2 ∧ b^{181, 6}_1 ∧ -b^{181, 6}_0 ∧ -p_1086) -> break c in CNF: c -b^{181, 6}_2 ∨ -b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ p_1086 ∨ break c in DIMACS: -21575 -21576 21577 1086 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{181, 6}_2 ∧ -b^{181, 6}_1 ∧ -b^{181, 6}_0 ∧ true) c in CNF: c -b^{181, 6}_2 ∨ b^{181, 6}_1 ∨ b^{181, 6}_0 ∨ false c in DIMACS: -21575 21576 21577 0 c 3 does not represent an automaton state. c -(-b^{181, 6}_2 ∧ b^{181, 6}_1 ∧ b^{181, 6}_0 ∧ true) c in CNF: c b^{181, 6}_2 ∨ -b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ false c in DIMACS: 21575 -21576 -21577 0 c -3 does not represent an automaton state. c -( b^{181, 6}_2 ∧ b^{181, 6}_1 ∧ b^{181, 6}_0 ∧ true) c in CNF: c -b^{181, 6}_2 ∨ -b^{181, 6}_1 ∨ -b^{181, 6}_0 ∨ false c in DIMACS: -21575 -21576 -21577 0 c INIT for k = 182 c -b^{182, 1}_2 c -b^{182, 1}_1 c -b^{182, 1}_0 c in DIMACS: -21581 0 -21582 0 -21583 0 c Transitions for k = 182 c i = 1 c -2+1 --> -1 c ( b^{182, 1}_2 ∧ b^{182, 1}_1 ∧ -b^{182, 1}_0 ∧ p_182) -> ( b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ b^{182, 2}_0) c in CNF: c -b^{182, 1}_2 ∨ -b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ -p_182 ∨ b^{182, 2}_2 c -b^{182, 1}_2 ∨ -b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ -p_182 ∨ -b^{182, 2}_1 c -b^{182, 1}_2 ∨ -b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ -p_182 ∨ b^{182, 2}_0 c in DIMACS: -21581 -21582 21583 -182 21584 0 -21581 -21582 21583 -182 -21585 0 -21581 -21582 21583 -182 21586 0 c -1+1 --> 0 c ( b^{182, 1}_2 ∧ -b^{182, 1}_1 ∧ b^{182, 1}_0 ∧ p_182) -> (-b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ -b^{182, 2}_0) c in CNF: c -b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ -p_182 ∨ -b^{182, 2}_2 c -b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ -p_182 ∨ -b^{182, 2}_1 c -b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ -p_182 ∨ -b^{182, 2}_0 c in DIMACS: -21581 21582 -21583 -182 -21584 0 -21581 21582 -21583 -182 -21585 0 -21581 21582 -21583 -182 -21586 0 c 0+1 --> 1 c (-b^{182, 1}_2 ∧ -b^{182, 1}_1 ∧ -b^{182, 1}_0 ∧ p_182) -> (-b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ b^{182, 2}_0) c in CNF: c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ -p_182 ∨ -b^{182, 2}_2 c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ -p_182 ∨ -b^{182, 2}_1 c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ -p_182 ∨ b^{182, 2}_0 c in DIMACS: 21581 21582 21583 -182 -21584 0 21581 21582 21583 -182 -21585 0 21581 21582 21583 -182 21586 0 c 1+1 --> 2 c (-b^{182, 1}_2 ∧ -b^{182, 1}_1 ∧ b^{182, 1}_0 ∧ p_182) -> (-b^{182, 2}_2 ∧ b^{182, 2}_1 ∧ -b^{182, 2}_0) c in CNF: c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ -p_182 ∨ -b^{182, 2}_2 c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ -p_182 ∨ b^{182, 2}_1 c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ -p_182 ∨ -b^{182, 2}_0 c in DIMACS: 21581 21582 -21583 -182 -21584 0 21581 21582 -21583 -182 21585 0 21581 21582 -21583 -182 -21586 0 c 2+1 --> break c (-b^{182, 1}_2 ∧ b^{182, 1}_1 ∧ -b^{182, 1}_0 ∧ p_182) -> break c in CNF: c b^{182, 1}_2 ∨ -b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ -p_182 ∨ break c in DIMACS: 21581 -21582 21583 -182 1162 0 c 2-1 --> 1 c (-b^{182, 1}_2 ∧ b^{182, 1}_1 ∧ -b^{182, 1}_0 ∧ -p_182) -> (-b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ b^{182, 2}_0) c in CNF: c b^{182, 1}_2 ∨ -b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ p_182 ∨ -b^{182, 2}_2 c b^{182, 1}_2 ∨ -b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ p_182 ∨ -b^{182, 2}_1 c b^{182, 1}_2 ∨ -b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ p_182 ∨ b^{182, 2}_0 c in DIMACS: 21581 -21582 21583 182 -21584 0 21581 -21582 21583 182 -21585 0 21581 -21582 21583 182 21586 0 c 1-1 --> 0 c (-b^{182, 1}_2 ∧ -b^{182, 1}_1 ∧ b^{182, 1}_0 ∧ -p_182) -> (-b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ -b^{182, 2}_0) c in CNF: c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ p_182 ∨ -b^{182, 2}_2 c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ p_182 ∨ -b^{182, 2}_1 c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ p_182 ∨ -b^{182, 2}_0 c in DIMACS: 21581 21582 -21583 182 -21584 0 21581 21582 -21583 182 -21585 0 21581 21582 -21583 182 -21586 0 c 0-1 --> -1 c (-b^{182, 1}_2 ∧ -b^{182, 1}_1 ∧ -b^{182, 1}_0 ∧ -p_182) -> ( b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ b^{182, 2}_0) c in CNF: c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ p_182 ∨ b^{182, 2}_2 c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ p_182 ∨ -b^{182, 2}_1 c b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ p_182 ∨ b^{182, 2}_0 c in DIMACS: 21581 21582 21583 182 21584 0 21581 21582 21583 182 -21585 0 21581 21582 21583 182 21586 0 c -1-1 --> -2 c ( b^{182, 1}_2 ∧ -b^{182, 1}_1 ∧ b^{182, 1}_0 ∧ -p_182) -> ( b^{182, 2}_2 ∧ b^{182, 2}_1 ∧ -b^{182, 2}_0) c in CNF: c -b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ p_182 ∨ b^{182, 2}_2 c -b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ p_182 ∨ b^{182, 2}_1 c -b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ p_182 ∨ -b^{182, 2}_0 c in DIMACS: -21581 21582 -21583 182 21584 0 -21581 21582 -21583 182 21585 0 -21581 21582 -21583 182 -21586 0 c -2-1 --> break c ( b^{182, 1}_2 ∧ b^{182, 1}_1 ∧ -b^{182, 1}_0 ∧ -p_182) -> break c in CNF: c -b^{182, 1}_2 ∨ -b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ p_182 ∨ break c in DIMACS: -21581 -21582 21583 182 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{182, 1}_2 ∧ -b^{182, 1}_1 ∧ -b^{182, 1}_0 ∧ true) c in CNF: c -b^{182, 1}_2 ∨ b^{182, 1}_1 ∨ b^{182, 1}_0 ∨ false c in DIMACS: -21581 21582 21583 0 c 3 does not represent an automaton state. c -(-b^{182, 1}_2 ∧ b^{182, 1}_1 ∧ b^{182, 1}_0 ∧ true) c in CNF: c b^{182, 1}_2 ∨ -b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ false c in DIMACS: 21581 -21582 -21583 0 c -3 does not represent an automaton state. c -( b^{182, 1}_2 ∧ b^{182, 1}_1 ∧ b^{182, 1}_0 ∧ true) c in CNF: c -b^{182, 1}_2 ∨ -b^{182, 1}_1 ∨ -b^{182, 1}_0 ∨ false c in DIMACS: -21581 -21582 -21583 0 c i = 2 c -2+1 --> -1 c ( b^{182, 2}_2 ∧ b^{182, 2}_1 ∧ -b^{182, 2}_0 ∧ p_364) -> ( b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ b^{182, 3}_0) c in CNF: c -b^{182, 2}_2 ∨ -b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ -p_364 ∨ b^{182, 3}_2 c -b^{182, 2}_2 ∨ -b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ -p_364 ∨ -b^{182, 3}_1 c -b^{182, 2}_2 ∨ -b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ -p_364 ∨ b^{182, 3}_0 c in DIMACS: -21584 -21585 21586 -364 21587 0 -21584 -21585 21586 -364 -21588 0 -21584 -21585 21586 -364 21589 0 c -1+1 --> 0 c ( b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ b^{182, 2}_0 ∧ p_364) -> (-b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ -b^{182, 3}_0) c in CNF: c -b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ -p_364 ∨ -b^{182, 3}_2 c -b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ -p_364 ∨ -b^{182, 3}_1 c -b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ -p_364 ∨ -b^{182, 3}_0 c in DIMACS: -21584 21585 -21586 -364 -21587 0 -21584 21585 -21586 -364 -21588 0 -21584 21585 -21586 -364 -21589 0 c 0+1 --> 1 c (-b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ -b^{182, 2}_0 ∧ p_364) -> (-b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ b^{182, 3}_0) c in CNF: c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ -p_364 ∨ -b^{182, 3}_2 c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ -p_364 ∨ -b^{182, 3}_1 c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ -p_364 ∨ b^{182, 3}_0 c in DIMACS: 21584 21585 21586 -364 -21587 0 21584 21585 21586 -364 -21588 0 21584 21585 21586 -364 21589 0 c 1+1 --> 2 c (-b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ b^{182, 2}_0 ∧ p_364) -> (-b^{182, 3}_2 ∧ b^{182, 3}_1 ∧ -b^{182, 3}_0) c in CNF: c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ -p_364 ∨ -b^{182, 3}_2 c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ -p_364 ∨ b^{182, 3}_1 c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ -p_364 ∨ -b^{182, 3}_0 c in DIMACS: 21584 21585 -21586 -364 -21587 0 21584 21585 -21586 -364 21588 0 21584 21585 -21586 -364 -21589 0 c 2+1 --> break c (-b^{182, 2}_2 ∧ b^{182, 2}_1 ∧ -b^{182, 2}_0 ∧ p_364) -> break c in CNF: c b^{182, 2}_2 ∨ -b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ -p_364 ∨ break c in DIMACS: 21584 -21585 21586 -364 1162 0 c 2-1 --> 1 c (-b^{182, 2}_2 ∧ b^{182, 2}_1 ∧ -b^{182, 2}_0 ∧ -p_364) -> (-b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ b^{182, 3}_0) c in CNF: c b^{182, 2}_2 ∨ -b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ p_364 ∨ -b^{182, 3}_2 c b^{182, 2}_2 ∨ -b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ p_364 ∨ -b^{182, 3}_1 c b^{182, 2}_2 ∨ -b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ p_364 ∨ b^{182, 3}_0 c in DIMACS: 21584 -21585 21586 364 -21587 0 21584 -21585 21586 364 -21588 0 21584 -21585 21586 364 21589 0 c 1-1 --> 0 c (-b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ b^{182, 2}_0 ∧ -p_364) -> (-b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ -b^{182, 3}_0) c in CNF: c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ p_364 ∨ -b^{182, 3}_2 c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ p_364 ∨ -b^{182, 3}_1 c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ p_364 ∨ -b^{182, 3}_0 c in DIMACS: 21584 21585 -21586 364 -21587 0 21584 21585 -21586 364 -21588 0 21584 21585 -21586 364 -21589 0 c 0-1 --> -1 c (-b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ -b^{182, 2}_0 ∧ -p_364) -> ( b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ b^{182, 3}_0) c in CNF: c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ p_364 ∨ b^{182, 3}_2 c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ p_364 ∨ -b^{182, 3}_1 c b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ p_364 ∨ b^{182, 3}_0 c in DIMACS: 21584 21585 21586 364 21587 0 21584 21585 21586 364 -21588 0 21584 21585 21586 364 21589 0 c -1-1 --> -2 c ( b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ b^{182, 2}_0 ∧ -p_364) -> ( b^{182, 3}_2 ∧ b^{182, 3}_1 ∧ -b^{182, 3}_0) c in CNF: c -b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ p_364 ∨ b^{182, 3}_2 c -b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ p_364 ∨ b^{182, 3}_1 c -b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ p_364 ∨ -b^{182, 3}_0 c in DIMACS: -21584 21585 -21586 364 21587 0 -21584 21585 -21586 364 21588 0 -21584 21585 -21586 364 -21589 0 c -2-1 --> break c ( b^{182, 2}_2 ∧ b^{182, 2}_1 ∧ -b^{182, 2}_0 ∧ -p_364) -> break c in CNF: c -b^{182, 2}_2 ∨ -b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ p_364 ∨ break c in DIMACS: -21584 -21585 21586 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{182, 2}_2 ∧ -b^{182, 2}_1 ∧ -b^{182, 2}_0 ∧ true) c in CNF: c -b^{182, 2}_2 ∨ b^{182, 2}_1 ∨ b^{182, 2}_0 ∨ false c in DIMACS: -21584 21585 21586 0 c 3 does not represent an automaton state. c -(-b^{182, 2}_2 ∧ b^{182, 2}_1 ∧ b^{182, 2}_0 ∧ true) c in CNF: c b^{182, 2}_2 ∨ -b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ false c in DIMACS: 21584 -21585 -21586 0 c -3 does not represent an automaton state. c -( b^{182, 2}_2 ∧ b^{182, 2}_1 ∧ b^{182, 2}_0 ∧ true) c in CNF: c -b^{182, 2}_2 ∨ -b^{182, 2}_1 ∨ -b^{182, 2}_0 ∨ false c in DIMACS: -21584 -21585 -21586 0 c i = 3 c -2+1 --> -1 c ( b^{182, 3}_2 ∧ b^{182, 3}_1 ∧ -b^{182, 3}_0 ∧ p_546) -> ( b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ b^{182, 4}_0) c in CNF: c -b^{182, 3}_2 ∨ -b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ -p_546 ∨ b^{182, 4}_2 c -b^{182, 3}_2 ∨ -b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ -p_546 ∨ -b^{182, 4}_1 c -b^{182, 3}_2 ∨ -b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ -p_546 ∨ b^{182, 4}_0 c in DIMACS: -21587 -21588 21589 -546 21590 0 -21587 -21588 21589 -546 -21591 0 -21587 -21588 21589 -546 21592 0 c -1+1 --> 0 c ( b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ b^{182, 3}_0 ∧ p_546) -> (-b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ -b^{182, 4}_0) c in CNF: c -b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ -p_546 ∨ -b^{182, 4}_2 c -b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ -p_546 ∨ -b^{182, 4}_1 c -b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ -p_546 ∨ -b^{182, 4}_0 c in DIMACS: -21587 21588 -21589 -546 -21590 0 -21587 21588 -21589 -546 -21591 0 -21587 21588 -21589 -546 -21592 0 c 0+1 --> 1 c (-b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ -b^{182, 3}_0 ∧ p_546) -> (-b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ b^{182, 4}_0) c in CNF: c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ -p_546 ∨ -b^{182, 4}_2 c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ -p_546 ∨ -b^{182, 4}_1 c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ -p_546 ∨ b^{182, 4}_0 c in DIMACS: 21587 21588 21589 -546 -21590 0 21587 21588 21589 -546 -21591 0 21587 21588 21589 -546 21592 0 c 1+1 --> 2 c (-b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ b^{182, 3}_0 ∧ p_546) -> (-b^{182, 4}_2 ∧ b^{182, 4}_1 ∧ -b^{182, 4}_0) c in CNF: c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ -p_546 ∨ -b^{182, 4}_2 c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ -p_546 ∨ b^{182, 4}_1 c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ -p_546 ∨ -b^{182, 4}_0 c in DIMACS: 21587 21588 -21589 -546 -21590 0 21587 21588 -21589 -546 21591 0 21587 21588 -21589 -546 -21592 0 c 2+1 --> break c (-b^{182, 3}_2 ∧ b^{182, 3}_1 ∧ -b^{182, 3}_0 ∧ p_546) -> break c in CNF: c b^{182, 3}_2 ∨ -b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ -p_546 ∨ break c in DIMACS: 21587 -21588 21589 -546 1162 0 c 2-1 --> 1 c (-b^{182, 3}_2 ∧ b^{182, 3}_1 ∧ -b^{182, 3}_0 ∧ -p_546) -> (-b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ b^{182, 4}_0) c in CNF: c b^{182, 3}_2 ∨ -b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ p_546 ∨ -b^{182, 4}_2 c b^{182, 3}_2 ∨ -b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ p_546 ∨ -b^{182, 4}_1 c b^{182, 3}_2 ∨ -b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ p_546 ∨ b^{182, 4}_0 c in DIMACS: 21587 -21588 21589 546 -21590 0 21587 -21588 21589 546 -21591 0 21587 -21588 21589 546 21592 0 c 1-1 --> 0 c (-b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ b^{182, 3}_0 ∧ -p_546) -> (-b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ -b^{182, 4}_0) c in CNF: c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ p_546 ∨ -b^{182, 4}_2 c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ p_546 ∨ -b^{182, 4}_1 c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ p_546 ∨ -b^{182, 4}_0 c in DIMACS: 21587 21588 -21589 546 -21590 0 21587 21588 -21589 546 -21591 0 21587 21588 -21589 546 -21592 0 c 0-1 --> -1 c (-b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ -b^{182, 3}_0 ∧ -p_546) -> ( b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ b^{182, 4}_0) c in CNF: c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ p_546 ∨ b^{182, 4}_2 c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ p_546 ∨ -b^{182, 4}_1 c b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ p_546 ∨ b^{182, 4}_0 c in DIMACS: 21587 21588 21589 546 21590 0 21587 21588 21589 546 -21591 0 21587 21588 21589 546 21592 0 c -1-1 --> -2 c ( b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ b^{182, 3}_0 ∧ -p_546) -> ( b^{182, 4}_2 ∧ b^{182, 4}_1 ∧ -b^{182, 4}_0) c in CNF: c -b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ p_546 ∨ b^{182, 4}_2 c -b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ p_546 ∨ b^{182, 4}_1 c -b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ p_546 ∨ -b^{182, 4}_0 c in DIMACS: -21587 21588 -21589 546 21590 0 -21587 21588 -21589 546 21591 0 -21587 21588 -21589 546 -21592 0 c -2-1 --> break c ( b^{182, 3}_2 ∧ b^{182, 3}_1 ∧ -b^{182, 3}_0 ∧ -p_546) -> break c in CNF: c -b^{182, 3}_2 ∨ -b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ p_546 ∨ break c in DIMACS: -21587 -21588 21589 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{182, 3}_2 ∧ -b^{182, 3}_1 ∧ -b^{182, 3}_0 ∧ true) c in CNF: c -b^{182, 3}_2 ∨ b^{182, 3}_1 ∨ b^{182, 3}_0 ∨ false c in DIMACS: -21587 21588 21589 0 c 3 does not represent an automaton state. c -(-b^{182, 3}_2 ∧ b^{182, 3}_1 ∧ b^{182, 3}_0 ∧ true) c in CNF: c b^{182, 3}_2 ∨ -b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ false c in DIMACS: 21587 -21588 -21589 0 c -3 does not represent an automaton state. c -( b^{182, 3}_2 ∧ b^{182, 3}_1 ∧ b^{182, 3}_0 ∧ true) c in CNF: c -b^{182, 3}_2 ∨ -b^{182, 3}_1 ∨ -b^{182, 3}_0 ∨ false c in DIMACS: -21587 -21588 -21589 0 c i = 4 c -2+1 --> -1 c ( b^{182, 4}_2 ∧ b^{182, 4}_1 ∧ -b^{182, 4}_0 ∧ p_728) -> ( b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ b^{182, 5}_0) c in CNF: c -b^{182, 4}_2 ∨ -b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ -p_728 ∨ b^{182, 5}_2 c -b^{182, 4}_2 ∨ -b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ -p_728 ∨ -b^{182, 5}_1 c -b^{182, 4}_2 ∨ -b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ -p_728 ∨ b^{182, 5}_0 c in DIMACS: -21590 -21591 21592 -728 21593 0 -21590 -21591 21592 -728 -21594 0 -21590 -21591 21592 -728 21595 0 c -1+1 --> 0 c ( b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ b^{182, 4}_0 ∧ p_728) -> (-b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ -b^{182, 5}_0) c in CNF: c -b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ -p_728 ∨ -b^{182, 5}_2 c -b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ -p_728 ∨ -b^{182, 5}_1 c -b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ -p_728 ∨ -b^{182, 5}_0 c in DIMACS: -21590 21591 -21592 -728 -21593 0 -21590 21591 -21592 -728 -21594 0 -21590 21591 -21592 -728 -21595 0 c 0+1 --> 1 c (-b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ -b^{182, 4}_0 ∧ p_728) -> (-b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ b^{182, 5}_0) c in CNF: c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ -p_728 ∨ -b^{182, 5}_2 c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ -p_728 ∨ -b^{182, 5}_1 c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ -p_728 ∨ b^{182, 5}_0 c in DIMACS: 21590 21591 21592 -728 -21593 0 21590 21591 21592 -728 -21594 0 21590 21591 21592 -728 21595 0 c 1+1 --> 2 c (-b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ b^{182, 4}_0 ∧ p_728) -> (-b^{182, 5}_2 ∧ b^{182, 5}_1 ∧ -b^{182, 5}_0) c in CNF: c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ -p_728 ∨ -b^{182, 5}_2 c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ -p_728 ∨ b^{182, 5}_1 c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ -p_728 ∨ -b^{182, 5}_0 c in DIMACS: 21590 21591 -21592 -728 -21593 0 21590 21591 -21592 -728 21594 0 21590 21591 -21592 -728 -21595 0 c 2+1 --> break c (-b^{182, 4}_2 ∧ b^{182, 4}_1 ∧ -b^{182, 4}_0 ∧ p_728) -> break c in CNF: c b^{182, 4}_2 ∨ -b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ -p_728 ∨ break c in DIMACS: 21590 -21591 21592 -728 1162 0 c 2-1 --> 1 c (-b^{182, 4}_2 ∧ b^{182, 4}_1 ∧ -b^{182, 4}_0 ∧ -p_728) -> (-b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ b^{182, 5}_0) c in CNF: c b^{182, 4}_2 ∨ -b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ p_728 ∨ -b^{182, 5}_2 c b^{182, 4}_2 ∨ -b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ p_728 ∨ -b^{182, 5}_1 c b^{182, 4}_2 ∨ -b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ p_728 ∨ b^{182, 5}_0 c in DIMACS: 21590 -21591 21592 728 -21593 0 21590 -21591 21592 728 -21594 0 21590 -21591 21592 728 21595 0 c 1-1 --> 0 c (-b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ b^{182, 4}_0 ∧ -p_728) -> (-b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ -b^{182, 5}_0) c in CNF: c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ p_728 ∨ -b^{182, 5}_2 c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ p_728 ∨ -b^{182, 5}_1 c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ p_728 ∨ -b^{182, 5}_0 c in DIMACS: 21590 21591 -21592 728 -21593 0 21590 21591 -21592 728 -21594 0 21590 21591 -21592 728 -21595 0 c 0-1 --> -1 c (-b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ -b^{182, 4}_0 ∧ -p_728) -> ( b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ b^{182, 5}_0) c in CNF: c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ p_728 ∨ b^{182, 5}_2 c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ p_728 ∨ -b^{182, 5}_1 c b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ p_728 ∨ b^{182, 5}_0 c in DIMACS: 21590 21591 21592 728 21593 0 21590 21591 21592 728 -21594 0 21590 21591 21592 728 21595 0 c -1-1 --> -2 c ( b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ b^{182, 4}_0 ∧ -p_728) -> ( b^{182, 5}_2 ∧ b^{182, 5}_1 ∧ -b^{182, 5}_0) c in CNF: c -b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ p_728 ∨ b^{182, 5}_2 c -b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ p_728 ∨ b^{182, 5}_1 c -b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ p_728 ∨ -b^{182, 5}_0 c in DIMACS: -21590 21591 -21592 728 21593 0 -21590 21591 -21592 728 21594 0 -21590 21591 -21592 728 -21595 0 c -2-1 --> break c ( b^{182, 4}_2 ∧ b^{182, 4}_1 ∧ -b^{182, 4}_0 ∧ -p_728) -> break c in CNF: c -b^{182, 4}_2 ∨ -b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ p_728 ∨ break c in DIMACS: -21590 -21591 21592 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{182, 4}_2 ∧ -b^{182, 4}_1 ∧ -b^{182, 4}_0 ∧ true) c in CNF: c -b^{182, 4}_2 ∨ b^{182, 4}_1 ∨ b^{182, 4}_0 ∨ false c in DIMACS: -21590 21591 21592 0 c 3 does not represent an automaton state. c -(-b^{182, 4}_2 ∧ b^{182, 4}_1 ∧ b^{182, 4}_0 ∧ true) c in CNF: c b^{182, 4}_2 ∨ -b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ false c in DIMACS: 21590 -21591 -21592 0 c -3 does not represent an automaton state. c -( b^{182, 4}_2 ∧ b^{182, 4}_1 ∧ b^{182, 4}_0 ∧ true) c in CNF: c -b^{182, 4}_2 ∨ -b^{182, 4}_1 ∨ -b^{182, 4}_0 ∨ false c in DIMACS: -21590 -21591 -21592 0 c i = 5 c -2+1 --> -1 c ( b^{182, 5}_2 ∧ b^{182, 5}_1 ∧ -b^{182, 5}_0 ∧ p_910) -> ( b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ b^{182, 6}_0) c in CNF: c -b^{182, 5}_2 ∨ -b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ -p_910 ∨ b^{182, 6}_2 c -b^{182, 5}_2 ∨ -b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ -p_910 ∨ -b^{182, 6}_1 c -b^{182, 5}_2 ∨ -b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ -p_910 ∨ b^{182, 6}_0 c in DIMACS: -21593 -21594 21595 -910 21596 0 -21593 -21594 21595 -910 -21597 0 -21593 -21594 21595 -910 21598 0 c -1+1 --> 0 c ( b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ b^{182, 5}_0 ∧ p_910) -> (-b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ -b^{182, 6}_0) c in CNF: c -b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ -p_910 ∨ -b^{182, 6}_2 c -b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ -p_910 ∨ -b^{182, 6}_1 c -b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ -p_910 ∨ -b^{182, 6}_0 c in DIMACS: -21593 21594 -21595 -910 -21596 0 -21593 21594 -21595 -910 -21597 0 -21593 21594 -21595 -910 -21598 0 c 0+1 --> 1 c (-b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ -b^{182, 5}_0 ∧ p_910) -> (-b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ b^{182, 6}_0) c in CNF: c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ -p_910 ∨ -b^{182, 6}_2 c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ -p_910 ∨ -b^{182, 6}_1 c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ -p_910 ∨ b^{182, 6}_0 c in DIMACS: 21593 21594 21595 -910 -21596 0 21593 21594 21595 -910 -21597 0 21593 21594 21595 -910 21598 0 c 1+1 --> 2 c (-b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ b^{182, 5}_0 ∧ p_910) -> (-b^{182, 6}_2 ∧ b^{182, 6}_1 ∧ -b^{182, 6}_0) c in CNF: c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ -p_910 ∨ -b^{182, 6}_2 c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ -p_910 ∨ b^{182, 6}_1 c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ -p_910 ∨ -b^{182, 6}_0 c in DIMACS: 21593 21594 -21595 -910 -21596 0 21593 21594 -21595 -910 21597 0 21593 21594 -21595 -910 -21598 0 c 2+1 --> break c (-b^{182, 5}_2 ∧ b^{182, 5}_1 ∧ -b^{182, 5}_0 ∧ p_910) -> break c in CNF: c b^{182, 5}_2 ∨ -b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ -p_910 ∨ break c in DIMACS: 21593 -21594 21595 -910 1162 0 c 2-1 --> 1 c (-b^{182, 5}_2 ∧ b^{182, 5}_1 ∧ -b^{182, 5}_0 ∧ -p_910) -> (-b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ b^{182, 6}_0) c in CNF: c b^{182, 5}_2 ∨ -b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ p_910 ∨ -b^{182, 6}_2 c b^{182, 5}_2 ∨ -b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ p_910 ∨ -b^{182, 6}_1 c b^{182, 5}_2 ∨ -b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ p_910 ∨ b^{182, 6}_0 c in DIMACS: 21593 -21594 21595 910 -21596 0 21593 -21594 21595 910 -21597 0 21593 -21594 21595 910 21598 0 c 1-1 --> 0 c (-b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ b^{182, 5}_0 ∧ -p_910) -> (-b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ -b^{182, 6}_0) c in CNF: c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ p_910 ∨ -b^{182, 6}_2 c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ p_910 ∨ -b^{182, 6}_1 c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ p_910 ∨ -b^{182, 6}_0 c in DIMACS: 21593 21594 -21595 910 -21596 0 21593 21594 -21595 910 -21597 0 21593 21594 -21595 910 -21598 0 c 0-1 --> -1 c (-b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ -b^{182, 5}_0 ∧ -p_910) -> ( b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ b^{182, 6}_0) c in CNF: c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ p_910 ∨ b^{182, 6}_2 c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ p_910 ∨ -b^{182, 6}_1 c b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ p_910 ∨ b^{182, 6}_0 c in DIMACS: 21593 21594 21595 910 21596 0 21593 21594 21595 910 -21597 0 21593 21594 21595 910 21598 0 c -1-1 --> -2 c ( b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ b^{182, 5}_0 ∧ -p_910) -> ( b^{182, 6}_2 ∧ b^{182, 6}_1 ∧ -b^{182, 6}_0) c in CNF: c -b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ p_910 ∨ b^{182, 6}_2 c -b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ p_910 ∨ b^{182, 6}_1 c -b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ p_910 ∨ -b^{182, 6}_0 c in DIMACS: -21593 21594 -21595 910 21596 0 -21593 21594 -21595 910 21597 0 -21593 21594 -21595 910 -21598 0 c -2-1 --> break c ( b^{182, 5}_2 ∧ b^{182, 5}_1 ∧ -b^{182, 5}_0 ∧ -p_910) -> break c in CNF: c -b^{182, 5}_2 ∨ -b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ p_910 ∨ break c in DIMACS: -21593 -21594 21595 910 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{182, 5}_2 ∧ -b^{182, 5}_1 ∧ -b^{182, 5}_0 ∧ true) c in CNF: c -b^{182, 5}_2 ∨ b^{182, 5}_1 ∨ b^{182, 5}_0 ∨ false c in DIMACS: -21593 21594 21595 0 c 3 does not represent an automaton state. c -(-b^{182, 5}_2 ∧ b^{182, 5}_1 ∧ b^{182, 5}_0 ∧ true) c in CNF: c b^{182, 5}_2 ∨ -b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ false c in DIMACS: 21593 -21594 -21595 0 c -3 does not represent an automaton state. c -( b^{182, 5}_2 ∧ b^{182, 5}_1 ∧ b^{182, 5}_0 ∧ true) c in CNF: c -b^{182, 5}_2 ∨ -b^{182, 5}_1 ∨ -b^{182, 5}_0 ∨ false c in DIMACS: -21593 -21594 -21595 0 c i = 6 c -2+1 --> -1 c ( b^{182, 6}_2 ∧ b^{182, 6}_1 ∧ -b^{182, 6}_0 ∧ p_1092) -> ( b^{182, 7}_2 ∧ -b^{182, 7}_1 ∧ b^{182, 7}_0) c in CNF: c -b^{182, 6}_2 ∨ -b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ -p_1092 ∨ b^{182, 7}_2 c -b^{182, 6}_2 ∨ -b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ -p_1092 ∨ -b^{182, 7}_1 c -b^{182, 6}_2 ∨ -b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ -p_1092 ∨ b^{182, 7}_0 c in DIMACS: -21596 -21597 21598 -1092 21599 0 -21596 -21597 21598 -1092 -21600 0 -21596 -21597 21598 -1092 21601 0 c -1+1 --> 0 c ( b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ b^{182, 6}_0 ∧ p_1092) -> (-b^{182, 7}_2 ∧ -b^{182, 7}_1 ∧ -b^{182, 7}_0) c in CNF: c -b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ -p_1092 ∨ -b^{182, 7}_2 c -b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ -p_1092 ∨ -b^{182, 7}_1 c -b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ -p_1092 ∨ -b^{182, 7}_0 c in DIMACS: -21596 21597 -21598 -1092 -21599 0 -21596 21597 -21598 -1092 -21600 0 -21596 21597 -21598 -1092 -21601 0 c 0+1 --> 1 c (-b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ -b^{182, 6}_0 ∧ p_1092) -> (-b^{182, 7}_2 ∧ -b^{182, 7}_1 ∧ b^{182, 7}_0) c in CNF: c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ -p_1092 ∨ -b^{182, 7}_2 c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ -p_1092 ∨ -b^{182, 7}_1 c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ -p_1092 ∨ b^{182, 7}_0 c in DIMACS: 21596 21597 21598 -1092 -21599 0 21596 21597 21598 -1092 -21600 0 21596 21597 21598 -1092 21601 0 c 1+1 --> 2 c (-b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ b^{182, 6}_0 ∧ p_1092) -> (-b^{182, 7}_2 ∧ b^{182, 7}_1 ∧ -b^{182, 7}_0) c in CNF: c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ -p_1092 ∨ -b^{182, 7}_2 c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ -p_1092 ∨ b^{182, 7}_1 c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ -p_1092 ∨ -b^{182, 7}_0 c in DIMACS: 21596 21597 -21598 -1092 -21599 0 21596 21597 -21598 -1092 21600 0 21596 21597 -21598 -1092 -21601 0 c 2+1 --> break c (-b^{182, 6}_2 ∧ b^{182, 6}_1 ∧ -b^{182, 6}_0 ∧ p_1092) -> break c in CNF: c b^{182, 6}_2 ∨ -b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ -p_1092 ∨ break c in DIMACS: 21596 -21597 21598 -1092 1162 0 c 2-1 --> 1 c (-b^{182, 6}_2 ∧ b^{182, 6}_1 ∧ -b^{182, 6}_0 ∧ -p_1092) -> (-b^{182, 7}_2 ∧ -b^{182, 7}_1 ∧ b^{182, 7}_0) c in CNF: c b^{182, 6}_2 ∨ -b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ p_1092 ∨ -b^{182, 7}_2 c b^{182, 6}_2 ∨ -b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ p_1092 ∨ -b^{182, 7}_1 c b^{182, 6}_2 ∨ -b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ p_1092 ∨ b^{182, 7}_0 c in DIMACS: 21596 -21597 21598 1092 -21599 0 21596 -21597 21598 1092 -21600 0 21596 -21597 21598 1092 21601 0 c 1-1 --> 0 c (-b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ b^{182, 6}_0 ∧ -p_1092) -> (-b^{182, 7}_2 ∧ -b^{182, 7}_1 ∧ -b^{182, 7}_0) c in CNF: c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ p_1092 ∨ -b^{182, 7}_2 c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ p_1092 ∨ -b^{182, 7}_1 c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ p_1092 ∨ -b^{182, 7}_0 c in DIMACS: 21596 21597 -21598 1092 -21599 0 21596 21597 -21598 1092 -21600 0 21596 21597 -21598 1092 -21601 0 c 0-1 --> -1 c (-b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ -b^{182, 6}_0 ∧ -p_1092) -> ( b^{182, 7}_2 ∧ -b^{182, 7}_1 ∧ b^{182, 7}_0) c in CNF: c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ p_1092 ∨ b^{182, 7}_2 c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ p_1092 ∨ -b^{182, 7}_1 c b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ p_1092 ∨ b^{182, 7}_0 c in DIMACS: 21596 21597 21598 1092 21599 0 21596 21597 21598 1092 -21600 0 21596 21597 21598 1092 21601 0 c -1-1 --> -2 c ( b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ b^{182, 6}_0 ∧ -p_1092) -> ( b^{182, 7}_2 ∧ b^{182, 7}_1 ∧ -b^{182, 7}_0) c in CNF: c -b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ p_1092 ∨ b^{182, 7}_2 c -b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ p_1092 ∨ b^{182, 7}_1 c -b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ p_1092 ∨ -b^{182, 7}_0 c in DIMACS: -21596 21597 -21598 1092 21599 0 -21596 21597 -21598 1092 21600 0 -21596 21597 -21598 1092 -21601 0 c -2-1 --> break c ( b^{182, 6}_2 ∧ b^{182, 6}_1 ∧ -b^{182, 6}_0 ∧ -p_1092) -> break c in CNF: c -b^{182, 6}_2 ∨ -b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ p_1092 ∨ break c in DIMACS: -21596 -21597 21598 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{182, 6}_2 ∧ -b^{182, 6}_1 ∧ -b^{182, 6}_0 ∧ true) c in CNF: c -b^{182, 6}_2 ∨ b^{182, 6}_1 ∨ b^{182, 6}_0 ∨ false c in DIMACS: -21596 21597 21598 0 c 3 does not represent an automaton state. c -(-b^{182, 6}_2 ∧ b^{182, 6}_1 ∧ b^{182, 6}_0 ∧ true) c in CNF: c b^{182, 6}_2 ∨ -b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ false c in DIMACS: 21596 -21597 -21598 0 c -3 does not represent an automaton state. c -( b^{182, 6}_2 ∧ b^{182, 6}_1 ∧ b^{182, 6}_0 ∧ true) c in CNF: c -b^{182, 6}_2 ∨ -b^{182, 6}_1 ∨ -b^{182, 6}_0 ∨ false c in DIMACS: -21596 -21597 -21598 0 c INIT for k = 183 c -b^{183, 1}_2 c -b^{183, 1}_1 c -b^{183, 1}_0 c in DIMACS: -21602 0 -21603 0 -21604 0 c Transitions for k = 183 c i = 1 c -2+1 --> -1 c ( b^{183, 1}_2 ∧ b^{183, 1}_1 ∧ -b^{183, 1}_0 ∧ p_183) -> ( b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ b^{183, 2}_0) c in CNF: c -b^{183, 1}_2 ∨ -b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ -p_183 ∨ b^{183, 2}_2 c -b^{183, 1}_2 ∨ -b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ -p_183 ∨ -b^{183, 2}_1 c -b^{183, 1}_2 ∨ -b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ -p_183 ∨ b^{183, 2}_0 c in DIMACS: -21602 -21603 21604 -183 21605 0 -21602 -21603 21604 -183 -21606 0 -21602 -21603 21604 -183 21607 0 c -1+1 --> 0 c ( b^{183, 1}_2 ∧ -b^{183, 1}_1 ∧ b^{183, 1}_0 ∧ p_183) -> (-b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ -b^{183, 2}_0) c in CNF: c -b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ -p_183 ∨ -b^{183, 2}_2 c -b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ -p_183 ∨ -b^{183, 2}_1 c -b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ -p_183 ∨ -b^{183, 2}_0 c in DIMACS: -21602 21603 -21604 -183 -21605 0 -21602 21603 -21604 -183 -21606 0 -21602 21603 -21604 -183 -21607 0 c 0+1 --> 1 c (-b^{183, 1}_2 ∧ -b^{183, 1}_1 ∧ -b^{183, 1}_0 ∧ p_183) -> (-b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ b^{183, 2}_0) c in CNF: c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ -p_183 ∨ -b^{183, 2}_2 c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ -p_183 ∨ -b^{183, 2}_1 c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ -p_183 ∨ b^{183, 2}_0 c in DIMACS: 21602 21603 21604 -183 -21605 0 21602 21603 21604 -183 -21606 0 21602 21603 21604 -183 21607 0 c 1+1 --> 2 c (-b^{183, 1}_2 ∧ -b^{183, 1}_1 ∧ b^{183, 1}_0 ∧ p_183) -> (-b^{183, 2}_2 ∧ b^{183, 2}_1 ∧ -b^{183, 2}_0) c in CNF: c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ -p_183 ∨ -b^{183, 2}_2 c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ -p_183 ∨ b^{183, 2}_1 c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ -p_183 ∨ -b^{183, 2}_0 c in DIMACS: 21602 21603 -21604 -183 -21605 0 21602 21603 -21604 -183 21606 0 21602 21603 -21604 -183 -21607 0 c 2+1 --> break c (-b^{183, 1}_2 ∧ b^{183, 1}_1 ∧ -b^{183, 1}_0 ∧ p_183) -> break c in CNF: c b^{183, 1}_2 ∨ -b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ -p_183 ∨ break c in DIMACS: 21602 -21603 21604 -183 1162 0 c 2-1 --> 1 c (-b^{183, 1}_2 ∧ b^{183, 1}_1 ∧ -b^{183, 1}_0 ∧ -p_183) -> (-b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ b^{183, 2}_0) c in CNF: c b^{183, 1}_2 ∨ -b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ p_183 ∨ -b^{183, 2}_2 c b^{183, 1}_2 ∨ -b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ p_183 ∨ -b^{183, 2}_1 c b^{183, 1}_2 ∨ -b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ p_183 ∨ b^{183, 2}_0 c in DIMACS: 21602 -21603 21604 183 -21605 0 21602 -21603 21604 183 -21606 0 21602 -21603 21604 183 21607 0 c 1-1 --> 0 c (-b^{183, 1}_2 ∧ -b^{183, 1}_1 ∧ b^{183, 1}_0 ∧ -p_183) -> (-b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ -b^{183, 2}_0) c in CNF: c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ p_183 ∨ -b^{183, 2}_2 c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ p_183 ∨ -b^{183, 2}_1 c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ p_183 ∨ -b^{183, 2}_0 c in DIMACS: 21602 21603 -21604 183 -21605 0 21602 21603 -21604 183 -21606 0 21602 21603 -21604 183 -21607 0 c 0-1 --> -1 c (-b^{183, 1}_2 ∧ -b^{183, 1}_1 ∧ -b^{183, 1}_0 ∧ -p_183) -> ( b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ b^{183, 2}_0) c in CNF: c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ p_183 ∨ b^{183, 2}_2 c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ p_183 ∨ -b^{183, 2}_1 c b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ p_183 ∨ b^{183, 2}_0 c in DIMACS: 21602 21603 21604 183 21605 0 21602 21603 21604 183 -21606 0 21602 21603 21604 183 21607 0 c -1-1 --> -2 c ( b^{183, 1}_2 ∧ -b^{183, 1}_1 ∧ b^{183, 1}_0 ∧ -p_183) -> ( b^{183, 2}_2 ∧ b^{183, 2}_1 ∧ -b^{183, 2}_0) c in CNF: c -b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ p_183 ∨ b^{183, 2}_2 c -b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ p_183 ∨ b^{183, 2}_1 c -b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ p_183 ∨ -b^{183, 2}_0 c in DIMACS: -21602 21603 -21604 183 21605 0 -21602 21603 -21604 183 21606 0 -21602 21603 -21604 183 -21607 0 c -2-1 --> break c ( b^{183, 1}_2 ∧ b^{183, 1}_1 ∧ -b^{183, 1}_0 ∧ -p_183) -> break c in CNF: c -b^{183, 1}_2 ∨ -b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ p_183 ∨ break c in DIMACS: -21602 -21603 21604 183 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{183, 1}_2 ∧ -b^{183, 1}_1 ∧ -b^{183, 1}_0 ∧ true) c in CNF: c -b^{183, 1}_2 ∨ b^{183, 1}_1 ∨ b^{183, 1}_0 ∨ false c in DIMACS: -21602 21603 21604 0 c 3 does not represent an automaton state. c -(-b^{183, 1}_2 ∧ b^{183, 1}_1 ∧ b^{183, 1}_0 ∧ true) c in CNF: c b^{183, 1}_2 ∨ -b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ false c in DIMACS: 21602 -21603 -21604 0 c -3 does not represent an automaton state. c -( b^{183, 1}_2 ∧ b^{183, 1}_1 ∧ b^{183, 1}_0 ∧ true) c in CNF: c -b^{183, 1}_2 ∨ -b^{183, 1}_1 ∨ -b^{183, 1}_0 ∨ false c in DIMACS: -21602 -21603 -21604 0 c i = 2 c -2+1 --> -1 c ( b^{183, 2}_2 ∧ b^{183, 2}_1 ∧ -b^{183, 2}_0 ∧ p_366) -> ( b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ b^{183, 3}_0) c in CNF: c -b^{183, 2}_2 ∨ -b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ -p_366 ∨ b^{183, 3}_2 c -b^{183, 2}_2 ∨ -b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ -p_366 ∨ -b^{183, 3}_1 c -b^{183, 2}_2 ∨ -b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ -p_366 ∨ b^{183, 3}_0 c in DIMACS: -21605 -21606 21607 -366 21608 0 -21605 -21606 21607 -366 -21609 0 -21605 -21606 21607 -366 21610 0 c -1+1 --> 0 c ( b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ b^{183, 2}_0 ∧ p_366) -> (-b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ -b^{183, 3}_0) c in CNF: c -b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ -p_366 ∨ -b^{183, 3}_2 c -b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ -p_366 ∨ -b^{183, 3}_1 c -b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ -p_366 ∨ -b^{183, 3}_0 c in DIMACS: -21605 21606 -21607 -366 -21608 0 -21605 21606 -21607 -366 -21609 0 -21605 21606 -21607 -366 -21610 0 c 0+1 --> 1 c (-b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ -b^{183, 2}_0 ∧ p_366) -> (-b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ b^{183, 3}_0) c in CNF: c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ -p_366 ∨ -b^{183, 3}_2 c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ -p_366 ∨ -b^{183, 3}_1 c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ -p_366 ∨ b^{183, 3}_0 c in DIMACS: 21605 21606 21607 -366 -21608 0 21605 21606 21607 -366 -21609 0 21605 21606 21607 -366 21610 0 c 1+1 --> 2 c (-b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ b^{183, 2}_0 ∧ p_366) -> (-b^{183, 3}_2 ∧ b^{183, 3}_1 ∧ -b^{183, 3}_0) c in CNF: c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ -p_366 ∨ -b^{183, 3}_2 c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ -p_366 ∨ b^{183, 3}_1 c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ -p_366 ∨ -b^{183, 3}_0 c in DIMACS: 21605 21606 -21607 -366 -21608 0 21605 21606 -21607 -366 21609 0 21605 21606 -21607 -366 -21610 0 c 2+1 --> break c (-b^{183, 2}_2 ∧ b^{183, 2}_1 ∧ -b^{183, 2}_0 ∧ p_366) -> break c in CNF: c b^{183, 2}_2 ∨ -b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ -p_366 ∨ break c in DIMACS: 21605 -21606 21607 -366 1162 0 c 2-1 --> 1 c (-b^{183, 2}_2 ∧ b^{183, 2}_1 ∧ -b^{183, 2}_0 ∧ -p_366) -> (-b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ b^{183, 3}_0) c in CNF: c b^{183, 2}_2 ∨ -b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ p_366 ∨ -b^{183, 3}_2 c b^{183, 2}_2 ∨ -b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ p_366 ∨ -b^{183, 3}_1 c b^{183, 2}_2 ∨ -b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ p_366 ∨ b^{183, 3}_0 c in DIMACS: 21605 -21606 21607 366 -21608 0 21605 -21606 21607 366 -21609 0 21605 -21606 21607 366 21610 0 c 1-1 --> 0 c (-b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ b^{183, 2}_0 ∧ -p_366) -> (-b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ -b^{183, 3}_0) c in CNF: c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ p_366 ∨ -b^{183, 3}_2 c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ p_366 ∨ -b^{183, 3}_1 c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ p_366 ∨ -b^{183, 3}_0 c in DIMACS: 21605 21606 -21607 366 -21608 0 21605 21606 -21607 366 -21609 0 21605 21606 -21607 366 -21610 0 c 0-1 --> -1 c (-b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ -b^{183, 2}_0 ∧ -p_366) -> ( b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ b^{183, 3}_0) c in CNF: c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ p_366 ∨ b^{183, 3}_2 c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ p_366 ∨ -b^{183, 3}_1 c b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ p_366 ∨ b^{183, 3}_0 c in DIMACS: 21605 21606 21607 366 21608 0 21605 21606 21607 366 -21609 0 21605 21606 21607 366 21610 0 c -1-1 --> -2 c ( b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ b^{183, 2}_0 ∧ -p_366) -> ( b^{183, 3}_2 ∧ b^{183, 3}_1 ∧ -b^{183, 3}_0) c in CNF: c -b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ p_366 ∨ b^{183, 3}_2 c -b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ p_366 ∨ b^{183, 3}_1 c -b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ p_366 ∨ -b^{183, 3}_0 c in DIMACS: -21605 21606 -21607 366 21608 0 -21605 21606 -21607 366 21609 0 -21605 21606 -21607 366 -21610 0 c -2-1 --> break c ( b^{183, 2}_2 ∧ b^{183, 2}_1 ∧ -b^{183, 2}_0 ∧ -p_366) -> break c in CNF: c -b^{183, 2}_2 ∨ -b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ p_366 ∨ break c in DIMACS: -21605 -21606 21607 366 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{183, 2}_2 ∧ -b^{183, 2}_1 ∧ -b^{183, 2}_0 ∧ true) c in CNF: c -b^{183, 2}_2 ∨ b^{183, 2}_1 ∨ b^{183, 2}_0 ∨ false c in DIMACS: -21605 21606 21607 0 c 3 does not represent an automaton state. c -(-b^{183, 2}_2 ∧ b^{183, 2}_1 ∧ b^{183, 2}_0 ∧ true) c in CNF: c b^{183, 2}_2 ∨ -b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ false c in DIMACS: 21605 -21606 -21607 0 c -3 does not represent an automaton state. c -( b^{183, 2}_2 ∧ b^{183, 2}_1 ∧ b^{183, 2}_0 ∧ true) c in CNF: c -b^{183, 2}_2 ∨ -b^{183, 2}_1 ∨ -b^{183, 2}_0 ∨ false c in DIMACS: -21605 -21606 -21607 0 c i = 3 c -2+1 --> -1 c ( b^{183, 3}_2 ∧ b^{183, 3}_1 ∧ -b^{183, 3}_0 ∧ p_549) -> ( b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ b^{183, 4}_0) c in CNF: c -b^{183, 3}_2 ∨ -b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ -p_549 ∨ b^{183, 4}_2 c -b^{183, 3}_2 ∨ -b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ -p_549 ∨ -b^{183, 4}_1 c -b^{183, 3}_2 ∨ -b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ -p_549 ∨ b^{183, 4}_0 c in DIMACS: -21608 -21609 21610 -549 21611 0 -21608 -21609 21610 -549 -21612 0 -21608 -21609 21610 -549 21613 0 c -1+1 --> 0 c ( b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ b^{183, 3}_0 ∧ p_549) -> (-b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ -b^{183, 4}_0) c in CNF: c -b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ -p_549 ∨ -b^{183, 4}_2 c -b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ -p_549 ∨ -b^{183, 4}_1 c -b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ -p_549 ∨ -b^{183, 4}_0 c in DIMACS: -21608 21609 -21610 -549 -21611 0 -21608 21609 -21610 -549 -21612 0 -21608 21609 -21610 -549 -21613 0 c 0+1 --> 1 c (-b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ -b^{183, 3}_0 ∧ p_549) -> (-b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ b^{183, 4}_0) c in CNF: c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ -p_549 ∨ -b^{183, 4}_2 c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ -p_549 ∨ -b^{183, 4}_1 c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ -p_549 ∨ b^{183, 4}_0 c in DIMACS: 21608 21609 21610 -549 -21611 0 21608 21609 21610 -549 -21612 0 21608 21609 21610 -549 21613 0 c 1+1 --> 2 c (-b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ b^{183, 3}_0 ∧ p_549) -> (-b^{183, 4}_2 ∧ b^{183, 4}_1 ∧ -b^{183, 4}_0) c in CNF: c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ -p_549 ∨ -b^{183, 4}_2 c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ -p_549 ∨ b^{183, 4}_1 c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ -p_549 ∨ -b^{183, 4}_0 c in DIMACS: 21608 21609 -21610 -549 -21611 0 21608 21609 -21610 -549 21612 0 21608 21609 -21610 -549 -21613 0 c 2+1 --> break c (-b^{183, 3}_2 ∧ b^{183, 3}_1 ∧ -b^{183, 3}_0 ∧ p_549) -> break c in CNF: c b^{183, 3}_2 ∨ -b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ -p_549 ∨ break c in DIMACS: 21608 -21609 21610 -549 1162 0 c 2-1 --> 1 c (-b^{183, 3}_2 ∧ b^{183, 3}_1 ∧ -b^{183, 3}_0 ∧ -p_549) -> (-b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ b^{183, 4}_0) c in CNF: c b^{183, 3}_2 ∨ -b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ p_549 ∨ -b^{183, 4}_2 c b^{183, 3}_2 ∨ -b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ p_549 ∨ -b^{183, 4}_1 c b^{183, 3}_2 ∨ -b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ p_549 ∨ b^{183, 4}_0 c in DIMACS: 21608 -21609 21610 549 -21611 0 21608 -21609 21610 549 -21612 0 21608 -21609 21610 549 21613 0 c 1-1 --> 0 c (-b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ b^{183, 3}_0 ∧ -p_549) -> (-b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ -b^{183, 4}_0) c in CNF: c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ p_549 ∨ -b^{183, 4}_2 c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ p_549 ∨ -b^{183, 4}_1 c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ p_549 ∨ -b^{183, 4}_0 c in DIMACS: 21608 21609 -21610 549 -21611 0 21608 21609 -21610 549 -21612 0 21608 21609 -21610 549 -21613 0 c 0-1 --> -1 c (-b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ -b^{183, 3}_0 ∧ -p_549) -> ( b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ b^{183, 4}_0) c in CNF: c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ p_549 ∨ b^{183, 4}_2 c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ p_549 ∨ -b^{183, 4}_1 c b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ p_549 ∨ b^{183, 4}_0 c in DIMACS: 21608 21609 21610 549 21611 0 21608 21609 21610 549 -21612 0 21608 21609 21610 549 21613 0 c -1-1 --> -2 c ( b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ b^{183, 3}_0 ∧ -p_549) -> ( b^{183, 4}_2 ∧ b^{183, 4}_1 ∧ -b^{183, 4}_0) c in CNF: c -b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ p_549 ∨ b^{183, 4}_2 c -b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ p_549 ∨ b^{183, 4}_1 c -b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ p_549 ∨ -b^{183, 4}_0 c in DIMACS: -21608 21609 -21610 549 21611 0 -21608 21609 -21610 549 21612 0 -21608 21609 -21610 549 -21613 0 c -2-1 --> break c ( b^{183, 3}_2 ∧ b^{183, 3}_1 ∧ -b^{183, 3}_0 ∧ -p_549) -> break c in CNF: c -b^{183, 3}_2 ∨ -b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ p_549 ∨ break c in DIMACS: -21608 -21609 21610 549 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{183, 3}_2 ∧ -b^{183, 3}_1 ∧ -b^{183, 3}_0 ∧ true) c in CNF: c -b^{183, 3}_2 ∨ b^{183, 3}_1 ∨ b^{183, 3}_0 ∨ false c in DIMACS: -21608 21609 21610 0 c 3 does not represent an automaton state. c -(-b^{183, 3}_2 ∧ b^{183, 3}_1 ∧ b^{183, 3}_0 ∧ true) c in CNF: c b^{183, 3}_2 ∨ -b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ false c in DIMACS: 21608 -21609 -21610 0 c -3 does not represent an automaton state. c -( b^{183, 3}_2 ∧ b^{183, 3}_1 ∧ b^{183, 3}_0 ∧ true) c in CNF: c -b^{183, 3}_2 ∨ -b^{183, 3}_1 ∨ -b^{183, 3}_0 ∨ false c in DIMACS: -21608 -21609 -21610 0 c i = 4 c -2+1 --> -1 c ( b^{183, 4}_2 ∧ b^{183, 4}_1 ∧ -b^{183, 4}_0 ∧ p_732) -> ( b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ b^{183, 5}_0) c in CNF: c -b^{183, 4}_2 ∨ -b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ -p_732 ∨ b^{183, 5}_2 c -b^{183, 4}_2 ∨ -b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ -p_732 ∨ -b^{183, 5}_1 c -b^{183, 4}_2 ∨ -b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ -p_732 ∨ b^{183, 5}_0 c in DIMACS: -21611 -21612 21613 -732 21614 0 -21611 -21612 21613 -732 -21615 0 -21611 -21612 21613 -732 21616 0 c -1+1 --> 0 c ( b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ b^{183, 4}_0 ∧ p_732) -> (-b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ -b^{183, 5}_0) c in CNF: c -b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ -p_732 ∨ -b^{183, 5}_2 c -b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ -p_732 ∨ -b^{183, 5}_1 c -b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ -p_732 ∨ -b^{183, 5}_0 c in DIMACS: -21611 21612 -21613 -732 -21614 0 -21611 21612 -21613 -732 -21615 0 -21611 21612 -21613 -732 -21616 0 c 0+1 --> 1 c (-b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ -b^{183, 4}_0 ∧ p_732) -> (-b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ b^{183, 5}_0) c in CNF: c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ -p_732 ∨ -b^{183, 5}_2 c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ -p_732 ∨ -b^{183, 5}_1 c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ -p_732 ∨ b^{183, 5}_0 c in DIMACS: 21611 21612 21613 -732 -21614 0 21611 21612 21613 -732 -21615 0 21611 21612 21613 -732 21616 0 c 1+1 --> 2 c (-b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ b^{183, 4}_0 ∧ p_732) -> (-b^{183, 5}_2 ∧ b^{183, 5}_1 ∧ -b^{183, 5}_0) c in CNF: c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ -p_732 ∨ -b^{183, 5}_2 c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ -p_732 ∨ b^{183, 5}_1 c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ -p_732 ∨ -b^{183, 5}_0 c in DIMACS: 21611 21612 -21613 -732 -21614 0 21611 21612 -21613 -732 21615 0 21611 21612 -21613 -732 -21616 0 c 2+1 --> break c (-b^{183, 4}_2 ∧ b^{183, 4}_1 ∧ -b^{183, 4}_0 ∧ p_732) -> break c in CNF: c b^{183, 4}_2 ∨ -b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ -p_732 ∨ break c in DIMACS: 21611 -21612 21613 -732 1162 0 c 2-1 --> 1 c (-b^{183, 4}_2 ∧ b^{183, 4}_1 ∧ -b^{183, 4}_0 ∧ -p_732) -> (-b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ b^{183, 5}_0) c in CNF: c b^{183, 4}_2 ∨ -b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ p_732 ∨ -b^{183, 5}_2 c b^{183, 4}_2 ∨ -b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ p_732 ∨ -b^{183, 5}_1 c b^{183, 4}_2 ∨ -b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ p_732 ∨ b^{183, 5}_0 c in DIMACS: 21611 -21612 21613 732 -21614 0 21611 -21612 21613 732 -21615 0 21611 -21612 21613 732 21616 0 c 1-1 --> 0 c (-b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ b^{183, 4}_0 ∧ -p_732) -> (-b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ -b^{183, 5}_0) c in CNF: c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ p_732 ∨ -b^{183, 5}_2 c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ p_732 ∨ -b^{183, 5}_1 c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ p_732 ∨ -b^{183, 5}_0 c in DIMACS: 21611 21612 -21613 732 -21614 0 21611 21612 -21613 732 -21615 0 21611 21612 -21613 732 -21616 0 c 0-1 --> -1 c (-b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ -b^{183, 4}_0 ∧ -p_732) -> ( b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ b^{183, 5}_0) c in CNF: c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ p_732 ∨ b^{183, 5}_2 c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ p_732 ∨ -b^{183, 5}_1 c b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ p_732 ∨ b^{183, 5}_0 c in DIMACS: 21611 21612 21613 732 21614 0 21611 21612 21613 732 -21615 0 21611 21612 21613 732 21616 0 c -1-1 --> -2 c ( b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ b^{183, 4}_0 ∧ -p_732) -> ( b^{183, 5}_2 ∧ b^{183, 5}_1 ∧ -b^{183, 5}_0) c in CNF: c -b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ p_732 ∨ b^{183, 5}_2 c -b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ p_732 ∨ b^{183, 5}_1 c -b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ p_732 ∨ -b^{183, 5}_0 c in DIMACS: -21611 21612 -21613 732 21614 0 -21611 21612 -21613 732 21615 0 -21611 21612 -21613 732 -21616 0 c -2-1 --> break c ( b^{183, 4}_2 ∧ b^{183, 4}_1 ∧ -b^{183, 4}_0 ∧ -p_732) -> break c in CNF: c -b^{183, 4}_2 ∨ -b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ p_732 ∨ break c in DIMACS: -21611 -21612 21613 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{183, 4}_2 ∧ -b^{183, 4}_1 ∧ -b^{183, 4}_0 ∧ true) c in CNF: c -b^{183, 4}_2 ∨ b^{183, 4}_1 ∨ b^{183, 4}_0 ∨ false c in DIMACS: -21611 21612 21613 0 c 3 does not represent an automaton state. c -(-b^{183, 4}_2 ∧ b^{183, 4}_1 ∧ b^{183, 4}_0 ∧ true) c in CNF: c b^{183, 4}_2 ∨ -b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ false c in DIMACS: 21611 -21612 -21613 0 c -3 does not represent an automaton state. c -( b^{183, 4}_2 ∧ b^{183, 4}_1 ∧ b^{183, 4}_0 ∧ true) c in CNF: c -b^{183, 4}_2 ∨ -b^{183, 4}_1 ∨ -b^{183, 4}_0 ∨ false c in DIMACS: -21611 -21612 -21613 0 c i = 5 c -2+1 --> -1 c ( b^{183, 5}_2 ∧ b^{183, 5}_1 ∧ -b^{183, 5}_0 ∧ p_915) -> ( b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ b^{183, 6}_0) c in CNF: c -b^{183, 5}_2 ∨ -b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ -p_915 ∨ b^{183, 6}_2 c -b^{183, 5}_2 ∨ -b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ -p_915 ∨ -b^{183, 6}_1 c -b^{183, 5}_2 ∨ -b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ -p_915 ∨ b^{183, 6}_0 c in DIMACS: -21614 -21615 21616 -915 21617 0 -21614 -21615 21616 -915 -21618 0 -21614 -21615 21616 -915 21619 0 c -1+1 --> 0 c ( b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ b^{183, 5}_0 ∧ p_915) -> (-b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ -b^{183, 6}_0) c in CNF: c -b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ -p_915 ∨ -b^{183, 6}_2 c -b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ -p_915 ∨ -b^{183, 6}_1 c -b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ -p_915 ∨ -b^{183, 6}_0 c in DIMACS: -21614 21615 -21616 -915 -21617 0 -21614 21615 -21616 -915 -21618 0 -21614 21615 -21616 -915 -21619 0 c 0+1 --> 1 c (-b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ -b^{183, 5}_0 ∧ p_915) -> (-b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ b^{183, 6}_0) c in CNF: c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ -p_915 ∨ -b^{183, 6}_2 c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ -p_915 ∨ -b^{183, 6}_1 c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ -p_915 ∨ b^{183, 6}_0 c in DIMACS: 21614 21615 21616 -915 -21617 0 21614 21615 21616 -915 -21618 0 21614 21615 21616 -915 21619 0 c 1+1 --> 2 c (-b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ b^{183, 5}_0 ∧ p_915) -> (-b^{183, 6}_2 ∧ b^{183, 6}_1 ∧ -b^{183, 6}_0) c in CNF: c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ -p_915 ∨ -b^{183, 6}_2 c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ -p_915 ∨ b^{183, 6}_1 c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ -p_915 ∨ -b^{183, 6}_0 c in DIMACS: 21614 21615 -21616 -915 -21617 0 21614 21615 -21616 -915 21618 0 21614 21615 -21616 -915 -21619 0 c 2+1 --> break c (-b^{183, 5}_2 ∧ b^{183, 5}_1 ∧ -b^{183, 5}_0 ∧ p_915) -> break c in CNF: c b^{183, 5}_2 ∨ -b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ -p_915 ∨ break c in DIMACS: 21614 -21615 21616 -915 1162 0 c 2-1 --> 1 c (-b^{183, 5}_2 ∧ b^{183, 5}_1 ∧ -b^{183, 5}_0 ∧ -p_915) -> (-b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ b^{183, 6}_0) c in CNF: c b^{183, 5}_2 ∨ -b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ p_915 ∨ -b^{183, 6}_2 c b^{183, 5}_2 ∨ -b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ p_915 ∨ -b^{183, 6}_1 c b^{183, 5}_2 ∨ -b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ p_915 ∨ b^{183, 6}_0 c in DIMACS: 21614 -21615 21616 915 -21617 0 21614 -21615 21616 915 -21618 0 21614 -21615 21616 915 21619 0 c 1-1 --> 0 c (-b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ b^{183, 5}_0 ∧ -p_915) -> (-b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ -b^{183, 6}_0) c in CNF: c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ p_915 ∨ -b^{183, 6}_2 c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ p_915 ∨ -b^{183, 6}_1 c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ p_915 ∨ -b^{183, 6}_0 c in DIMACS: 21614 21615 -21616 915 -21617 0 21614 21615 -21616 915 -21618 0 21614 21615 -21616 915 -21619 0 c 0-1 --> -1 c (-b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ -b^{183, 5}_0 ∧ -p_915) -> ( b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ b^{183, 6}_0) c in CNF: c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ p_915 ∨ b^{183, 6}_2 c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ p_915 ∨ -b^{183, 6}_1 c b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ p_915 ∨ b^{183, 6}_0 c in DIMACS: 21614 21615 21616 915 21617 0 21614 21615 21616 915 -21618 0 21614 21615 21616 915 21619 0 c -1-1 --> -2 c ( b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ b^{183, 5}_0 ∧ -p_915) -> ( b^{183, 6}_2 ∧ b^{183, 6}_1 ∧ -b^{183, 6}_0) c in CNF: c -b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ p_915 ∨ b^{183, 6}_2 c -b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ p_915 ∨ b^{183, 6}_1 c -b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ p_915 ∨ -b^{183, 6}_0 c in DIMACS: -21614 21615 -21616 915 21617 0 -21614 21615 -21616 915 21618 0 -21614 21615 -21616 915 -21619 0 c -2-1 --> break c ( b^{183, 5}_2 ∧ b^{183, 5}_1 ∧ -b^{183, 5}_0 ∧ -p_915) -> break c in CNF: c -b^{183, 5}_2 ∨ -b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ p_915 ∨ break c in DIMACS: -21614 -21615 21616 915 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{183, 5}_2 ∧ -b^{183, 5}_1 ∧ -b^{183, 5}_0 ∧ true) c in CNF: c -b^{183, 5}_2 ∨ b^{183, 5}_1 ∨ b^{183, 5}_0 ∨ false c in DIMACS: -21614 21615 21616 0 c 3 does not represent an automaton state. c -(-b^{183, 5}_2 ∧ b^{183, 5}_1 ∧ b^{183, 5}_0 ∧ true) c in CNF: c b^{183, 5}_2 ∨ -b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ false c in DIMACS: 21614 -21615 -21616 0 c -3 does not represent an automaton state. c -( b^{183, 5}_2 ∧ b^{183, 5}_1 ∧ b^{183, 5}_0 ∧ true) c in CNF: c -b^{183, 5}_2 ∨ -b^{183, 5}_1 ∨ -b^{183, 5}_0 ∨ false c in DIMACS: -21614 -21615 -21616 0 c i = 6 c -2+1 --> -1 c ( b^{183, 6}_2 ∧ b^{183, 6}_1 ∧ -b^{183, 6}_0 ∧ p_1098) -> ( b^{183, 7}_2 ∧ -b^{183, 7}_1 ∧ b^{183, 7}_0) c in CNF: c -b^{183, 6}_2 ∨ -b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ -p_1098 ∨ b^{183, 7}_2 c -b^{183, 6}_2 ∨ -b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ -p_1098 ∨ -b^{183, 7}_1 c -b^{183, 6}_2 ∨ -b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ -p_1098 ∨ b^{183, 7}_0 c in DIMACS: -21617 -21618 21619 -1098 21620 0 -21617 -21618 21619 -1098 -21621 0 -21617 -21618 21619 -1098 21622 0 c -1+1 --> 0 c ( b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ b^{183, 6}_0 ∧ p_1098) -> (-b^{183, 7}_2 ∧ -b^{183, 7}_1 ∧ -b^{183, 7}_0) c in CNF: c -b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ -p_1098 ∨ -b^{183, 7}_2 c -b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ -p_1098 ∨ -b^{183, 7}_1 c -b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ -p_1098 ∨ -b^{183, 7}_0 c in DIMACS: -21617 21618 -21619 -1098 -21620 0 -21617 21618 -21619 -1098 -21621 0 -21617 21618 -21619 -1098 -21622 0 c 0+1 --> 1 c (-b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ -b^{183, 6}_0 ∧ p_1098) -> (-b^{183, 7}_2 ∧ -b^{183, 7}_1 ∧ b^{183, 7}_0) c in CNF: c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ -p_1098 ∨ -b^{183, 7}_2 c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ -p_1098 ∨ -b^{183, 7}_1 c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ -p_1098 ∨ b^{183, 7}_0 c in DIMACS: 21617 21618 21619 -1098 -21620 0 21617 21618 21619 -1098 -21621 0 21617 21618 21619 -1098 21622 0 c 1+1 --> 2 c (-b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ b^{183, 6}_0 ∧ p_1098) -> (-b^{183, 7}_2 ∧ b^{183, 7}_1 ∧ -b^{183, 7}_0) c in CNF: c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ -p_1098 ∨ -b^{183, 7}_2 c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ -p_1098 ∨ b^{183, 7}_1 c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ -p_1098 ∨ -b^{183, 7}_0 c in DIMACS: 21617 21618 -21619 -1098 -21620 0 21617 21618 -21619 -1098 21621 0 21617 21618 -21619 -1098 -21622 0 c 2+1 --> break c (-b^{183, 6}_2 ∧ b^{183, 6}_1 ∧ -b^{183, 6}_0 ∧ p_1098) -> break c in CNF: c b^{183, 6}_2 ∨ -b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ -p_1098 ∨ break c in DIMACS: 21617 -21618 21619 -1098 1162 0 c 2-1 --> 1 c (-b^{183, 6}_2 ∧ b^{183, 6}_1 ∧ -b^{183, 6}_0 ∧ -p_1098) -> (-b^{183, 7}_2 ∧ -b^{183, 7}_1 ∧ b^{183, 7}_0) c in CNF: c b^{183, 6}_2 ∨ -b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ p_1098 ∨ -b^{183, 7}_2 c b^{183, 6}_2 ∨ -b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ p_1098 ∨ -b^{183, 7}_1 c b^{183, 6}_2 ∨ -b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ p_1098 ∨ b^{183, 7}_0 c in DIMACS: 21617 -21618 21619 1098 -21620 0 21617 -21618 21619 1098 -21621 0 21617 -21618 21619 1098 21622 0 c 1-1 --> 0 c (-b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ b^{183, 6}_0 ∧ -p_1098) -> (-b^{183, 7}_2 ∧ -b^{183, 7}_1 ∧ -b^{183, 7}_0) c in CNF: c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ p_1098 ∨ -b^{183, 7}_2 c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ p_1098 ∨ -b^{183, 7}_1 c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ p_1098 ∨ -b^{183, 7}_0 c in DIMACS: 21617 21618 -21619 1098 -21620 0 21617 21618 -21619 1098 -21621 0 21617 21618 -21619 1098 -21622 0 c 0-1 --> -1 c (-b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ -b^{183, 6}_0 ∧ -p_1098) -> ( b^{183, 7}_2 ∧ -b^{183, 7}_1 ∧ b^{183, 7}_0) c in CNF: c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ p_1098 ∨ b^{183, 7}_2 c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ p_1098 ∨ -b^{183, 7}_1 c b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ p_1098 ∨ b^{183, 7}_0 c in DIMACS: 21617 21618 21619 1098 21620 0 21617 21618 21619 1098 -21621 0 21617 21618 21619 1098 21622 0 c -1-1 --> -2 c ( b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ b^{183, 6}_0 ∧ -p_1098) -> ( b^{183, 7}_2 ∧ b^{183, 7}_1 ∧ -b^{183, 7}_0) c in CNF: c -b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ p_1098 ∨ b^{183, 7}_2 c -b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ p_1098 ∨ b^{183, 7}_1 c -b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ p_1098 ∨ -b^{183, 7}_0 c in DIMACS: -21617 21618 -21619 1098 21620 0 -21617 21618 -21619 1098 21621 0 -21617 21618 -21619 1098 -21622 0 c -2-1 --> break c ( b^{183, 6}_2 ∧ b^{183, 6}_1 ∧ -b^{183, 6}_0 ∧ -p_1098) -> break c in CNF: c -b^{183, 6}_2 ∨ -b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ p_1098 ∨ break c in DIMACS: -21617 -21618 21619 1098 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{183, 6}_2 ∧ -b^{183, 6}_1 ∧ -b^{183, 6}_0 ∧ true) c in CNF: c -b^{183, 6}_2 ∨ b^{183, 6}_1 ∨ b^{183, 6}_0 ∨ false c in DIMACS: -21617 21618 21619 0 c 3 does not represent an automaton state. c -(-b^{183, 6}_2 ∧ b^{183, 6}_1 ∧ b^{183, 6}_0 ∧ true) c in CNF: c b^{183, 6}_2 ∨ -b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ false c in DIMACS: 21617 -21618 -21619 0 c -3 does not represent an automaton state. c -( b^{183, 6}_2 ∧ b^{183, 6}_1 ∧ b^{183, 6}_0 ∧ true) c in CNF: c -b^{183, 6}_2 ∨ -b^{183, 6}_1 ∨ -b^{183, 6}_0 ∨ false c in DIMACS: -21617 -21618 -21619 0 c INIT for k = 184 c -b^{184, 1}_2 c -b^{184, 1}_1 c -b^{184, 1}_0 c in DIMACS: -21623 0 -21624 0 -21625 0 c Transitions for k = 184 c i = 1 c -2+1 --> -1 c ( b^{184, 1}_2 ∧ b^{184, 1}_1 ∧ -b^{184, 1}_0 ∧ p_184) -> ( b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ b^{184, 2}_0) c in CNF: c -b^{184, 1}_2 ∨ -b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ -p_184 ∨ b^{184, 2}_2 c -b^{184, 1}_2 ∨ -b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ -p_184 ∨ -b^{184, 2}_1 c -b^{184, 1}_2 ∨ -b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ -p_184 ∨ b^{184, 2}_0 c in DIMACS: -21623 -21624 21625 -184 21626 0 -21623 -21624 21625 -184 -21627 0 -21623 -21624 21625 -184 21628 0 c -1+1 --> 0 c ( b^{184, 1}_2 ∧ -b^{184, 1}_1 ∧ b^{184, 1}_0 ∧ p_184) -> (-b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ -b^{184, 2}_0) c in CNF: c -b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ -p_184 ∨ -b^{184, 2}_2 c -b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ -p_184 ∨ -b^{184, 2}_1 c -b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ -p_184 ∨ -b^{184, 2}_0 c in DIMACS: -21623 21624 -21625 -184 -21626 0 -21623 21624 -21625 -184 -21627 0 -21623 21624 -21625 -184 -21628 0 c 0+1 --> 1 c (-b^{184, 1}_2 ∧ -b^{184, 1}_1 ∧ -b^{184, 1}_0 ∧ p_184) -> (-b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ b^{184, 2}_0) c in CNF: c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ -p_184 ∨ -b^{184, 2}_2 c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ -p_184 ∨ -b^{184, 2}_1 c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ -p_184 ∨ b^{184, 2}_0 c in DIMACS: 21623 21624 21625 -184 -21626 0 21623 21624 21625 -184 -21627 0 21623 21624 21625 -184 21628 0 c 1+1 --> 2 c (-b^{184, 1}_2 ∧ -b^{184, 1}_1 ∧ b^{184, 1}_0 ∧ p_184) -> (-b^{184, 2}_2 ∧ b^{184, 2}_1 ∧ -b^{184, 2}_0) c in CNF: c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ -p_184 ∨ -b^{184, 2}_2 c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ -p_184 ∨ b^{184, 2}_1 c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ -p_184 ∨ -b^{184, 2}_0 c in DIMACS: 21623 21624 -21625 -184 -21626 0 21623 21624 -21625 -184 21627 0 21623 21624 -21625 -184 -21628 0 c 2+1 --> break c (-b^{184, 1}_2 ∧ b^{184, 1}_1 ∧ -b^{184, 1}_0 ∧ p_184) -> break c in CNF: c b^{184, 1}_2 ∨ -b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ -p_184 ∨ break c in DIMACS: 21623 -21624 21625 -184 1162 0 c 2-1 --> 1 c (-b^{184, 1}_2 ∧ b^{184, 1}_1 ∧ -b^{184, 1}_0 ∧ -p_184) -> (-b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ b^{184, 2}_0) c in CNF: c b^{184, 1}_2 ∨ -b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ p_184 ∨ -b^{184, 2}_2 c b^{184, 1}_2 ∨ -b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ p_184 ∨ -b^{184, 2}_1 c b^{184, 1}_2 ∨ -b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ p_184 ∨ b^{184, 2}_0 c in DIMACS: 21623 -21624 21625 184 -21626 0 21623 -21624 21625 184 -21627 0 21623 -21624 21625 184 21628 0 c 1-1 --> 0 c (-b^{184, 1}_2 ∧ -b^{184, 1}_1 ∧ b^{184, 1}_0 ∧ -p_184) -> (-b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ -b^{184, 2}_0) c in CNF: c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ p_184 ∨ -b^{184, 2}_2 c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ p_184 ∨ -b^{184, 2}_1 c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ p_184 ∨ -b^{184, 2}_0 c in DIMACS: 21623 21624 -21625 184 -21626 0 21623 21624 -21625 184 -21627 0 21623 21624 -21625 184 -21628 0 c 0-1 --> -1 c (-b^{184, 1}_2 ∧ -b^{184, 1}_1 ∧ -b^{184, 1}_0 ∧ -p_184) -> ( b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ b^{184, 2}_0) c in CNF: c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ p_184 ∨ b^{184, 2}_2 c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ p_184 ∨ -b^{184, 2}_1 c b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ p_184 ∨ b^{184, 2}_0 c in DIMACS: 21623 21624 21625 184 21626 0 21623 21624 21625 184 -21627 0 21623 21624 21625 184 21628 0 c -1-1 --> -2 c ( b^{184, 1}_2 ∧ -b^{184, 1}_1 ∧ b^{184, 1}_0 ∧ -p_184) -> ( b^{184, 2}_2 ∧ b^{184, 2}_1 ∧ -b^{184, 2}_0) c in CNF: c -b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ p_184 ∨ b^{184, 2}_2 c -b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ p_184 ∨ b^{184, 2}_1 c -b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ p_184 ∨ -b^{184, 2}_0 c in DIMACS: -21623 21624 -21625 184 21626 0 -21623 21624 -21625 184 21627 0 -21623 21624 -21625 184 -21628 0 c -2-1 --> break c ( b^{184, 1}_2 ∧ b^{184, 1}_1 ∧ -b^{184, 1}_0 ∧ -p_184) -> break c in CNF: c -b^{184, 1}_2 ∨ -b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ p_184 ∨ break c in DIMACS: -21623 -21624 21625 184 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{184, 1}_2 ∧ -b^{184, 1}_1 ∧ -b^{184, 1}_0 ∧ true) c in CNF: c -b^{184, 1}_2 ∨ b^{184, 1}_1 ∨ b^{184, 1}_0 ∨ false c in DIMACS: -21623 21624 21625 0 c 3 does not represent an automaton state. c -(-b^{184, 1}_2 ∧ b^{184, 1}_1 ∧ b^{184, 1}_0 ∧ true) c in CNF: c b^{184, 1}_2 ∨ -b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ false c in DIMACS: 21623 -21624 -21625 0 c -3 does not represent an automaton state. c -( b^{184, 1}_2 ∧ b^{184, 1}_1 ∧ b^{184, 1}_0 ∧ true) c in CNF: c -b^{184, 1}_2 ∨ -b^{184, 1}_1 ∨ -b^{184, 1}_0 ∨ false c in DIMACS: -21623 -21624 -21625 0 c i = 2 c -2+1 --> -1 c ( b^{184, 2}_2 ∧ b^{184, 2}_1 ∧ -b^{184, 2}_0 ∧ p_368) -> ( b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ b^{184, 3}_0) c in CNF: c -b^{184, 2}_2 ∨ -b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ -p_368 ∨ b^{184, 3}_2 c -b^{184, 2}_2 ∨ -b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ -p_368 ∨ -b^{184, 3}_1 c -b^{184, 2}_2 ∨ -b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ -p_368 ∨ b^{184, 3}_0 c in DIMACS: -21626 -21627 21628 -368 21629 0 -21626 -21627 21628 -368 -21630 0 -21626 -21627 21628 -368 21631 0 c -1+1 --> 0 c ( b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ b^{184, 2}_0 ∧ p_368) -> (-b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ -b^{184, 3}_0) c in CNF: c -b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ -p_368 ∨ -b^{184, 3}_2 c -b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ -p_368 ∨ -b^{184, 3}_1 c -b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ -p_368 ∨ -b^{184, 3}_0 c in DIMACS: -21626 21627 -21628 -368 -21629 0 -21626 21627 -21628 -368 -21630 0 -21626 21627 -21628 -368 -21631 0 c 0+1 --> 1 c (-b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ -b^{184, 2}_0 ∧ p_368) -> (-b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ b^{184, 3}_0) c in CNF: c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ -p_368 ∨ -b^{184, 3}_2 c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ -p_368 ∨ -b^{184, 3}_1 c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ -p_368 ∨ b^{184, 3}_0 c in DIMACS: 21626 21627 21628 -368 -21629 0 21626 21627 21628 -368 -21630 0 21626 21627 21628 -368 21631 0 c 1+1 --> 2 c (-b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ b^{184, 2}_0 ∧ p_368) -> (-b^{184, 3}_2 ∧ b^{184, 3}_1 ∧ -b^{184, 3}_0) c in CNF: c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ -p_368 ∨ -b^{184, 3}_2 c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ -p_368 ∨ b^{184, 3}_1 c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ -p_368 ∨ -b^{184, 3}_0 c in DIMACS: 21626 21627 -21628 -368 -21629 0 21626 21627 -21628 -368 21630 0 21626 21627 -21628 -368 -21631 0 c 2+1 --> break c (-b^{184, 2}_2 ∧ b^{184, 2}_1 ∧ -b^{184, 2}_0 ∧ p_368) -> break c in CNF: c b^{184, 2}_2 ∨ -b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ -p_368 ∨ break c in DIMACS: 21626 -21627 21628 -368 1162 0 c 2-1 --> 1 c (-b^{184, 2}_2 ∧ b^{184, 2}_1 ∧ -b^{184, 2}_0 ∧ -p_368) -> (-b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ b^{184, 3}_0) c in CNF: c b^{184, 2}_2 ∨ -b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ p_368 ∨ -b^{184, 3}_2 c b^{184, 2}_2 ∨ -b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ p_368 ∨ -b^{184, 3}_1 c b^{184, 2}_2 ∨ -b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ p_368 ∨ b^{184, 3}_0 c in DIMACS: 21626 -21627 21628 368 -21629 0 21626 -21627 21628 368 -21630 0 21626 -21627 21628 368 21631 0 c 1-1 --> 0 c (-b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ b^{184, 2}_0 ∧ -p_368) -> (-b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ -b^{184, 3}_0) c in CNF: c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ p_368 ∨ -b^{184, 3}_2 c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ p_368 ∨ -b^{184, 3}_1 c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ p_368 ∨ -b^{184, 3}_0 c in DIMACS: 21626 21627 -21628 368 -21629 0 21626 21627 -21628 368 -21630 0 21626 21627 -21628 368 -21631 0 c 0-1 --> -1 c (-b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ -b^{184, 2}_0 ∧ -p_368) -> ( b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ b^{184, 3}_0) c in CNF: c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ p_368 ∨ b^{184, 3}_2 c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ p_368 ∨ -b^{184, 3}_1 c b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ p_368 ∨ b^{184, 3}_0 c in DIMACS: 21626 21627 21628 368 21629 0 21626 21627 21628 368 -21630 0 21626 21627 21628 368 21631 0 c -1-1 --> -2 c ( b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ b^{184, 2}_0 ∧ -p_368) -> ( b^{184, 3}_2 ∧ b^{184, 3}_1 ∧ -b^{184, 3}_0) c in CNF: c -b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ p_368 ∨ b^{184, 3}_2 c -b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ p_368 ∨ b^{184, 3}_1 c -b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ p_368 ∨ -b^{184, 3}_0 c in DIMACS: -21626 21627 -21628 368 21629 0 -21626 21627 -21628 368 21630 0 -21626 21627 -21628 368 -21631 0 c -2-1 --> break c ( b^{184, 2}_2 ∧ b^{184, 2}_1 ∧ -b^{184, 2}_0 ∧ -p_368) -> break c in CNF: c -b^{184, 2}_2 ∨ -b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ p_368 ∨ break c in DIMACS: -21626 -21627 21628 368 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{184, 2}_2 ∧ -b^{184, 2}_1 ∧ -b^{184, 2}_0 ∧ true) c in CNF: c -b^{184, 2}_2 ∨ b^{184, 2}_1 ∨ b^{184, 2}_0 ∨ false c in DIMACS: -21626 21627 21628 0 c 3 does not represent an automaton state. c -(-b^{184, 2}_2 ∧ b^{184, 2}_1 ∧ b^{184, 2}_0 ∧ true) c in CNF: c b^{184, 2}_2 ∨ -b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ false c in DIMACS: 21626 -21627 -21628 0 c -3 does not represent an automaton state. c -( b^{184, 2}_2 ∧ b^{184, 2}_1 ∧ b^{184, 2}_0 ∧ true) c in CNF: c -b^{184, 2}_2 ∨ -b^{184, 2}_1 ∨ -b^{184, 2}_0 ∨ false c in DIMACS: -21626 -21627 -21628 0 c i = 3 c -2+1 --> -1 c ( b^{184, 3}_2 ∧ b^{184, 3}_1 ∧ -b^{184, 3}_0 ∧ p_552) -> ( b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ b^{184, 4}_0) c in CNF: c -b^{184, 3}_2 ∨ -b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ -p_552 ∨ b^{184, 4}_2 c -b^{184, 3}_2 ∨ -b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ -p_552 ∨ -b^{184, 4}_1 c -b^{184, 3}_2 ∨ -b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ -p_552 ∨ b^{184, 4}_0 c in DIMACS: -21629 -21630 21631 -552 21632 0 -21629 -21630 21631 -552 -21633 0 -21629 -21630 21631 -552 21634 0 c -1+1 --> 0 c ( b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ b^{184, 3}_0 ∧ p_552) -> (-b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ -b^{184, 4}_0) c in CNF: c -b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ -p_552 ∨ -b^{184, 4}_2 c -b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ -p_552 ∨ -b^{184, 4}_1 c -b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ -p_552 ∨ -b^{184, 4}_0 c in DIMACS: -21629 21630 -21631 -552 -21632 0 -21629 21630 -21631 -552 -21633 0 -21629 21630 -21631 -552 -21634 0 c 0+1 --> 1 c (-b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ -b^{184, 3}_0 ∧ p_552) -> (-b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ b^{184, 4}_0) c in CNF: c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ -p_552 ∨ -b^{184, 4}_2 c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ -p_552 ∨ -b^{184, 4}_1 c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ -p_552 ∨ b^{184, 4}_0 c in DIMACS: 21629 21630 21631 -552 -21632 0 21629 21630 21631 -552 -21633 0 21629 21630 21631 -552 21634 0 c 1+1 --> 2 c (-b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ b^{184, 3}_0 ∧ p_552) -> (-b^{184, 4}_2 ∧ b^{184, 4}_1 ∧ -b^{184, 4}_0) c in CNF: c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ -p_552 ∨ -b^{184, 4}_2 c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ -p_552 ∨ b^{184, 4}_1 c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ -p_552 ∨ -b^{184, 4}_0 c in DIMACS: 21629 21630 -21631 -552 -21632 0 21629 21630 -21631 -552 21633 0 21629 21630 -21631 -552 -21634 0 c 2+1 --> break c (-b^{184, 3}_2 ∧ b^{184, 3}_1 ∧ -b^{184, 3}_0 ∧ p_552) -> break c in CNF: c b^{184, 3}_2 ∨ -b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ -p_552 ∨ break c in DIMACS: 21629 -21630 21631 -552 1162 0 c 2-1 --> 1 c (-b^{184, 3}_2 ∧ b^{184, 3}_1 ∧ -b^{184, 3}_0 ∧ -p_552) -> (-b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ b^{184, 4}_0) c in CNF: c b^{184, 3}_2 ∨ -b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ p_552 ∨ -b^{184, 4}_2 c b^{184, 3}_2 ∨ -b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ p_552 ∨ -b^{184, 4}_1 c b^{184, 3}_2 ∨ -b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ p_552 ∨ b^{184, 4}_0 c in DIMACS: 21629 -21630 21631 552 -21632 0 21629 -21630 21631 552 -21633 0 21629 -21630 21631 552 21634 0 c 1-1 --> 0 c (-b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ b^{184, 3}_0 ∧ -p_552) -> (-b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ -b^{184, 4}_0) c in CNF: c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ p_552 ∨ -b^{184, 4}_2 c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ p_552 ∨ -b^{184, 4}_1 c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ p_552 ∨ -b^{184, 4}_0 c in DIMACS: 21629 21630 -21631 552 -21632 0 21629 21630 -21631 552 -21633 0 21629 21630 -21631 552 -21634 0 c 0-1 --> -1 c (-b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ -b^{184, 3}_0 ∧ -p_552) -> ( b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ b^{184, 4}_0) c in CNF: c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ p_552 ∨ b^{184, 4}_2 c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ p_552 ∨ -b^{184, 4}_1 c b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ p_552 ∨ b^{184, 4}_0 c in DIMACS: 21629 21630 21631 552 21632 0 21629 21630 21631 552 -21633 0 21629 21630 21631 552 21634 0 c -1-1 --> -2 c ( b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ b^{184, 3}_0 ∧ -p_552) -> ( b^{184, 4}_2 ∧ b^{184, 4}_1 ∧ -b^{184, 4}_0) c in CNF: c -b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ p_552 ∨ b^{184, 4}_2 c -b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ p_552 ∨ b^{184, 4}_1 c -b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ p_552 ∨ -b^{184, 4}_0 c in DIMACS: -21629 21630 -21631 552 21632 0 -21629 21630 -21631 552 21633 0 -21629 21630 -21631 552 -21634 0 c -2-1 --> break c ( b^{184, 3}_2 ∧ b^{184, 3}_1 ∧ -b^{184, 3}_0 ∧ -p_552) -> break c in CNF: c -b^{184, 3}_2 ∨ -b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ p_552 ∨ break c in DIMACS: -21629 -21630 21631 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{184, 3}_2 ∧ -b^{184, 3}_1 ∧ -b^{184, 3}_0 ∧ true) c in CNF: c -b^{184, 3}_2 ∨ b^{184, 3}_1 ∨ b^{184, 3}_0 ∨ false c in DIMACS: -21629 21630 21631 0 c 3 does not represent an automaton state. c -(-b^{184, 3}_2 ∧ b^{184, 3}_1 ∧ b^{184, 3}_0 ∧ true) c in CNF: c b^{184, 3}_2 ∨ -b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ false c in DIMACS: 21629 -21630 -21631 0 c -3 does not represent an automaton state. c -( b^{184, 3}_2 ∧ b^{184, 3}_1 ∧ b^{184, 3}_0 ∧ true) c in CNF: c -b^{184, 3}_2 ∨ -b^{184, 3}_1 ∨ -b^{184, 3}_0 ∨ false c in DIMACS: -21629 -21630 -21631 0 c i = 4 c -2+1 --> -1 c ( b^{184, 4}_2 ∧ b^{184, 4}_1 ∧ -b^{184, 4}_0 ∧ p_736) -> ( b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ b^{184, 5}_0) c in CNF: c -b^{184, 4}_2 ∨ -b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ -p_736 ∨ b^{184, 5}_2 c -b^{184, 4}_2 ∨ -b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ -p_736 ∨ -b^{184, 5}_1 c -b^{184, 4}_2 ∨ -b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ -p_736 ∨ b^{184, 5}_0 c in DIMACS: -21632 -21633 21634 -736 21635 0 -21632 -21633 21634 -736 -21636 0 -21632 -21633 21634 -736 21637 0 c -1+1 --> 0 c ( b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ b^{184, 4}_0 ∧ p_736) -> (-b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ -b^{184, 5}_0) c in CNF: c -b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ -p_736 ∨ -b^{184, 5}_2 c -b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ -p_736 ∨ -b^{184, 5}_1 c -b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ -p_736 ∨ -b^{184, 5}_0 c in DIMACS: -21632 21633 -21634 -736 -21635 0 -21632 21633 -21634 -736 -21636 0 -21632 21633 -21634 -736 -21637 0 c 0+1 --> 1 c (-b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ -b^{184, 4}_0 ∧ p_736) -> (-b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ b^{184, 5}_0) c in CNF: c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ -p_736 ∨ -b^{184, 5}_2 c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ -p_736 ∨ -b^{184, 5}_1 c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ -p_736 ∨ b^{184, 5}_0 c in DIMACS: 21632 21633 21634 -736 -21635 0 21632 21633 21634 -736 -21636 0 21632 21633 21634 -736 21637 0 c 1+1 --> 2 c (-b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ b^{184, 4}_0 ∧ p_736) -> (-b^{184, 5}_2 ∧ b^{184, 5}_1 ∧ -b^{184, 5}_0) c in CNF: c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ -p_736 ∨ -b^{184, 5}_2 c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ -p_736 ∨ b^{184, 5}_1 c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ -p_736 ∨ -b^{184, 5}_0 c in DIMACS: 21632 21633 -21634 -736 -21635 0 21632 21633 -21634 -736 21636 0 21632 21633 -21634 -736 -21637 0 c 2+1 --> break c (-b^{184, 4}_2 ∧ b^{184, 4}_1 ∧ -b^{184, 4}_0 ∧ p_736) -> break c in CNF: c b^{184, 4}_2 ∨ -b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ -p_736 ∨ break c in DIMACS: 21632 -21633 21634 -736 1162 0 c 2-1 --> 1 c (-b^{184, 4}_2 ∧ b^{184, 4}_1 ∧ -b^{184, 4}_0 ∧ -p_736) -> (-b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ b^{184, 5}_0) c in CNF: c b^{184, 4}_2 ∨ -b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ p_736 ∨ -b^{184, 5}_2 c b^{184, 4}_2 ∨ -b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ p_736 ∨ -b^{184, 5}_1 c b^{184, 4}_2 ∨ -b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ p_736 ∨ b^{184, 5}_0 c in DIMACS: 21632 -21633 21634 736 -21635 0 21632 -21633 21634 736 -21636 0 21632 -21633 21634 736 21637 0 c 1-1 --> 0 c (-b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ b^{184, 4}_0 ∧ -p_736) -> (-b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ -b^{184, 5}_0) c in CNF: c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ p_736 ∨ -b^{184, 5}_2 c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ p_736 ∨ -b^{184, 5}_1 c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ p_736 ∨ -b^{184, 5}_0 c in DIMACS: 21632 21633 -21634 736 -21635 0 21632 21633 -21634 736 -21636 0 21632 21633 -21634 736 -21637 0 c 0-1 --> -1 c (-b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ -b^{184, 4}_0 ∧ -p_736) -> ( b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ b^{184, 5}_0) c in CNF: c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ p_736 ∨ b^{184, 5}_2 c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ p_736 ∨ -b^{184, 5}_1 c b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ p_736 ∨ b^{184, 5}_0 c in DIMACS: 21632 21633 21634 736 21635 0 21632 21633 21634 736 -21636 0 21632 21633 21634 736 21637 0 c -1-1 --> -2 c ( b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ b^{184, 4}_0 ∧ -p_736) -> ( b^{184, 5}_2 ∧ b^{184, 5}_1 ∧ -b^{184, 5}_0) c in CNF: c -b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ p_736 ∨ b^{184, 5}_2 c -b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ p_736 ∨ b^{184, 5}_1 c -b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ p_736 ∨ -b^{184, 5}_0 c in DIMACS: -21632 21633 -21634 736 21635 0 -21632 21633 -21634 736 21636 0 -21632 21633 -21634 736 -21637 0 c -2-1 --> break c ( b^{184, 4}_2 ∧ b^{184, 4}_1 ∧ -b^{184, 4}_0 ∧ -p_736) -> break c in CNF: c -b^{184, 4}_2 ∨ -b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ p_736 ∨ break c in DIMACS: -21632 -21633 21634 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{184, 4}_2 ∧ -b^{184, 4}_1 ∧ -b^{184, 4}_0 ∧ true) c in CNF: c -b^{184, 4}_2 ∨ b^{184, 4}_1 ∨ b^{184, 4}_0 ∨ false c in DIMACS: -21632 21633 21634 0 c 3 does not represent an automaton state. c -(-b^{184, 4}_2 ∧ b^{184, 4}_1 ∧ b^{184, 4}_0 ∧ true) c in CNF: c b^{184, 4}_2 ∨ -b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ false c in DIMACS: 21632 -21633 -21634 0 c -3 does not represent an automaton state. c -( b^{184, 4}_2 ∧ b^{184, 4}_1 ∧ b^{184, 4}_0 ∧ true) c in CNF: c -b^{184, 4}_2 ∨ -b^{184, 4}_1 ∨ -b^{184, 4}_0 ∨ false c in DIMACS: -21632 -21633 -21634 0 c i = 5 c -2+1 --> -1 c ( b^{184, 5}_2 ∧ b^{184, 5}_1 ∧ -b^{184, 5}_0 ∧ p_920) -> ( b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ b^{184, 6}_0) c in CNF: c -b^{184, 5}_2 ∨ -b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ -p_920 ∨ b^{184, 6}_2 c -b^{184, 5}_2 ∨ -b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ -p_920 ∨ -b^{184, 6}_1 c -b^{184, 5}_2 ∨ -b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ -p_920 ∨ b^{184, 6}_0 c in DIMACS: -21635 -21636 21637 -920 21638 0 -21635 -21636 21637 -920 -21639 0 -21635 -21636 21637 -920 21640 0 c -1+1 --> 0 c ( b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ b^{184, 5}_0 ∧ p_920) -> (-b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ -b^{184, 6}_0) c in CNF: c -b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ -p_920 ∨ -b^{184, 6}_2 c -b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ -p_920 ∨ -b^{184, 6}_1 c -b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ -p_920 ∨ -b^{184, 6}_0 c in DIMACS: -21635 21636 -21637 -920 -21638 0 -21635 21636 -21637 -920 -21639 0 -21635 21636 -21637 -920 -21640 0 c 0+1 --> 1 c (-b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ -b^{184, 5}_0 ∧ p_920) -> (-b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ b^{184, 6}_0) c in CNF: c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ -p_920 ∨ -b^{184, 6}_2 c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ -p_920 ∨ -b^{184, 6}_1 c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ -p_920 ∨ b^{184, 6}_0 c in DIMACS: 21635 21636 21637 -920 -21638 0 21635 21636 21637 -920 -21639 0 21635 21636 21637 -920 21640 0 c 1+1 --> 2 c (-b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ b^{184, 5}_0 ∧ p_920) -> (-b^{184, 6}_2 ∧ b^{184, 6}_1 ∧ -b^{184, 6}_0) c in CNF: c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ -p_920 ∨ -b^{184, 6}_2 c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ -p_920 ∨ b^{184, 6}_1 c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ -p_920 ∨ -b^{184, 6}_0 c in DIMACS: 21635 21636 -21637 -920 -21638 0 21635 21636 -21637 -920 21639 0 21635 21636 -21637 -920 -21640 0 c 2+1 --> break c (-b^{184, 5}_2 ∧ b^{184, 5}_1 ∧ -b^{184, 5}_0 ∧ p_920) -> break c in CNF: c b^{184, 5}_2 ∨ -b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ -p_920 ∨ break c in DIMACS: 21635 -21636 21637 -920 1162 0 c 2-1 --> 1 c (-b^{184, 5}_2 ∧ b^{184, 5}_1 ∧ -b^{184, 5}_0 ∧ -p_920) -> (-b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ b^{184, 6}_0) c in CNF: c b^{184, 5}_2 ∨ -b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ p_920 ∨ -b^{184, 6}_2 c b^{184, 5}_2 ∨ -b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ p_920 ∨ -b^{184, 6}_1 c b^{184, 5}_2 ∨ -b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ p_920 ∨ b^{184, 6}_0 c in DIMACS: 21635 -21636 21637 920 -21638 0 21635 -21636 21637 920 -21639 0 21635 -21636 21637 920 21640 0 c 1-1 --> 0 c (-b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ b^{184, 5}_0 ∧ -p_920) -> (-b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ -b^{184, 6}_0) c in CNF: c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ p_920 ∨ -b^{184, 6}_2 c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ p_920 ∨ -b^{184, 6}_1 c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ p_920 ∨ -b^{184, 6}_0 c in DIMACS: 21635 21636 -21637 920 -21638 0 21635 21636 -21637 920 -21639 0 21635 21636 -21637 920 -21640 0 c 0-1 --> -1 c (-b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ -b^{184, 5}_0 ∧ -p_920) -> ( b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ b^{184, 6}_0) c in CNF: c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ p_920 ∨ b^{184, 6}_2 c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ p_920 ∨ -b^{184, 6}_1 c b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ p_920 ∨ b^{184, 6}_0 c in DIMACS: 21635 21636 21637 920 21638 0 21635 21636 21637 920 -21639 0 21635 21636 21637 920 21640 0 c -1-1 --> -2 c ( b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ b^{184, 5}_0 ∧ -p_920) -> ( b^{184, 6}_2 ∧ b^{184, 6}_1 ∧ -b^{184, 6}_0) c in CNF: c -b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ p_920 ∨ b^{184, 6}_2 c -b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ p_920 ∨ b^{184, 6}_1 c -b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ p_920 ∨ -b^{184, 6}_0 c in DIMACS: -21635 21636 -21637 920 21638 0 -21635 21636 -21637 920 21639 0 -21635 21636 -21637 920 -21640 0 c -2-1 --> break c ( b^{184, 5}_2 ∧ b^{184, 5}_1 ∧ -b^{184, 5}_0 ∧ -p_920) -> break c in CNF: c -b^{184, 5}_2 ∨ -b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ p_920 ∨ break c in DIMACS: -21635 -21636 21637 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{184, 5}_2 ∧ -b^{184, 5}_1 ∧ -b^{184, 5}_0 ∧ true) c in CNF: c -b^{184, 5}_2 ∨ b^{184, 5}_1 ∨ b^{184, 5}_0 ∨ false c in DIMACS: -21635 21636 21637 0 c 3 does not represent an automaton state. c -(-b^{184, 5}_2 ∧ b^{184, 5}_1 ∧ b^{184, 5}_0 ∧ true) c in CNF: c b^{184, 5}_2 ∨ -b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ false c in DIMACS: 21635 -21636 -21637 0 c -3 does not represent an automaton state. c -( b^{184, 5}_2 ∧ b^{184, 5}_1 ∧ b^{184, 5}_0 ∧ true) c in CNF: c -b^{184, 5}_2 ∨ -b^{184, 5}_1 ∨ -b^{184, 5}_0 ∨ false c in DIMACS: -21635 -21636 -21637 0 c i = 6 c -2+1 --> -1 c ( b^{184, 6}_2 ∧ b^{184, 6}_1 ∧ -b^{184, 6}_0 ∧ p_1104) -> ( b^{184, 7}_2 ∧ -b^{184, 7}_1 ∧ b^{184, 7}_0) c in CNF: c -b^{184, 6}_2 ∨ -b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ -p_1104 ∨ b^{184, 7}_2 c -b^{184, 6}_2 ∨ -b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ -p_1104 ∨ -b^{184, 7}_1 c -b^{184, 6}_2 ∨ -b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ -p_1104 ∨ b^{184, 7}_0 c in DIMACS: -21638 -21639 21640 -1104 21641 0 -21638 -21639 21640 -1104 -21642 0 -21638 -21639 21640 -1104 21643 0 c -1+1 --> 0 c ( b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ b^{184, 6}_0 ∧ p_1104) -> (-b^{184, 7}_2 ∧ -b^{184, 7}_1 ∧ -b^{184, 7}_0) c in CNF: c -b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ -p_1104 ∨ -b^{184, 7}_2 c -b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ -p_1104 ∨ -b^{184, 7}_1 c -b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ -p_1104 ∨ -b^{184, 7}_0 c in DIMACS: -21638 21639 -21640 -1104 -21641 0 -21638 21639 -21640 -1104 -21642 0 -21638 21639 -21640 -1104 -21643 0 c 0+1 --> 1 c (-b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ -b^{184, 6}_0 ∧ p_1104) -> (-b^{184, 7}_2 ∧ -b^{184, 7}_1 ∧ b^{184, 7}_0) c in CNF: c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ -p_1104 ∨ -b^{184, 7}_2 c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ -p_1104 ∨ -b^{184, 7}_1 c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ -p_1104 ∨ b^{184, 7}_0 c in DIMACS: 21638 21639 21640 -1104 -21641 0 21638 21639 21640 -1104 -21642 0 21638 21639 21640 -1104 21643 0 c 1+1 --> 2 c (-b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ b^{184, 6}_0 ∧ p_1104) -> (-b^{184, 7}_2 ∧ b^{184, 7}_1 ∧ -b^{184, 7}_0) c in CNF: c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ -p_1104 ∨ -b^{184, 7}_2 c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ -p_1104 ∨ b^{184, 7}_1 c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ -p_1104 ∨ -b^{184, 7}_0 c in DIMACS: 21638 21639 -21640 -1104 -21641 0 21638 21639 -21640 -1104 21642 0 21638 21639 -21640 -1104 -21643 0 c 2+1 --> break c (-b^{184, 6}_2 ∧ b^{184, 6}_1 ∧ -b^{184, 6}_0 ∧ p_1104) -> break c in CNF: c b^{184, 6}_2 ∨ -b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ -p_1104 ∨ break c in DIMACS: 21638 -21639 21640 -1104 1162 0 c 2-1 --> 1 c (-b^{184, 6}_2 ∧ b^{184, 6}_1 ∧ -b^{184, 6}_0 ∧ -p_1104) -> (-b^{184, 7}_2 ∧ -b^{184, 7}_1 ∧ b^{184, 7}_0) c in CNF: c b^{184, 6}_2 ∨ -b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ p_1104 ∨ -b^{184, 7}_2 c b^{184, 6}_2 ∨ -b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ p_1104 ∨ -b^{184, 7}_1 c b^{184, 6}_2 ∨ -b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ p_1104 ∨ b^{184, 7}_0 c in DIMACS: 21638 -21639 21640 1104 -21641 0 21638 -21639 21640 1104 -21642 0 21638 -21639 21640 1104 21643 0 c 1-1 --> 0 c (-b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ b^{184, 6}_0 ∧ -p_1104) -> (-b^{184, 7}_2 ∧ -b^{184, 7}_1 ∧ -b^{184, 7}_0) c in CNF: c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ p_1104 ∨ -b^{184, 7}_2 c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ p_1104 ∨ -b^{184, 7}_1 c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ p_1104 ∨ -b^{184, 7}_0 c in DIMACS: 21638 21639 -21640 1104 -21641 0 21638 21639 -21640 1104 -21642 0 21638 21639 -21640 1104 -21643 0 c 0-1 --> -1 c (-b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ -b^{184, 6}_0 ∧ -p_1104) -> ( b^{184, 7}_2 ∧ -b^{184, 7}_1 ∧ b^{184, 7}_0) c in CNF: c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ p_1104 ∨ b^{184, 7}_2 c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ p_1104 ∨ -b^{184, 7}_1 c b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ p_1104 ∨ b^{184, 7}_0 c in DIMACS: 21638 21639 21640 1104 21641 0 21638 21639 21640 1104 -21642 0 21638 21639 21640 1104 21643 0 c -1-1 --> -2 c ( b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ b^{184, 6}_0 ∧ -p_1104) -> ( b^{184, 7}_2 ∧ b^{184, 7}_1 ∧ -b^{184, 7}_0) c in CNF: c -b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ p_1104 ∨ b^{184, 7}_2 c -b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ p_1104 ∨ b^{184, 7}_1 c -b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ p_1104 ∨ -b^{184, 7}_0 c in DIMACS: -21638 21639 -21640 1104 21641 0 -21638 21639 -21640 1104 21642 0 -21638 21639 -21640 1104 -21643 0 c -2-1 --> break c ( b^{184, 6}_2 ∧ b^{184, 6}_1 ∧ -b^{184, 6}_0 ∧ -p_1104) -> break c in CNF: c -b^{184, 6}_2 ∨ -b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ p_1104 ∨ break c in DIMACS: -21638 -21639 21640 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{184, 6}_2 ∧ -b^{184, 6}_1 ∧ -b^{184, 6}_0 ∧ true) c in CNF: c -b^{184, 6}_2 ∨ b^{184, 6}_1 ∨ b^{184, 6}_0 ∨ false c in DIMACS: -21638 21639 21640 0 c 3 does not represent an automaton state. c -(-b^{184, 6}_2 ∧ b^{184, 6}_1 ∧ b^{184, 6}_0 ∧ true) c in CNF: c b^{184, 6}_2 ∨ -b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ false c in DIMACS: 21638 -21639 -21640 0 c -3 does not represent an automaton state. c -( b^{184, 6}_2 ∧ b^{184, 6}_1 ∧ b^{184, 6}_0 ∧ true) c in CNF: c -b^{184, 6}_2 ∨ -b^{184, 6}_1 ∨ -b^{184, 6}_0 ∨ false c in DIMACS: -21638 -21639 -21640 0 c INIT for k = 185 c -b^{185, 1}_2 c -b^{185, 1}_1 c -b^{185, 1}_0 c in DIMACS: -21644 0 -21645 0 -21646 0 c Transitions for k = 185 c i = 1 c -2+1 --> -1 c ( b^{185, 1}_2 ∧ b^{185, 1}_1 ∧ -b^{185, 1}_0 ∧ p_185) -> ( b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ b^{185, 2}_0) c in CNF: c -b^{185, 1}_2 ∨ -b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ -p_185 ∨ b^{185, 2}_2 c -b^{185, 1}_2 ∨ -b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ -p_185 ∨ -b^{185, 2}_1 c -b^{185, 1}_2 ∨ -b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ -p_185 ∨ b^{185, 2}_0 c in DIMACS: -21644 -21645 21646 -185 21647 0 -21644 -21645 21646 -185 -21648 0 -21644 -21645 21646 -185 21649 0 c -1+1 --> 0 c ( b^{185, 1}_2 ∧ -b^{185, 1}_1 ∧ b^{185, 1}_0 ∧ p_185) -> (-b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ -b^{185, 2}_0) c in CNF: c -b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ -p_185 ∨ -b^{185, 2}_2 c -b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ -p_185 ∨ -b^{185, 2}_1 c -b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ -p_185 ∨ -b^{185, 2}_0 c in DIMACS: -21644 21645 -21646 -185 -21647 0 -21644 21645 -21646 -185 -21648 0 -21644 21645 -21646 -185 -21649 0 c 0+1 --> 1 c (-b^{185, 1}_2 ∧ -b^{185, 1}_1 ∧ -b^{185, 1}_0 ∧ p_185) -> (-b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ b^{185, 2}_0) c in CNF: c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ -p_185 ∨ -b^{185, 2}_2 c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ -p_185 ∨ -b^{185, 2}_1 c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ -p_185 ∨ b^{185, 2}_0 c in DIMACS: 21644 21645 21646 -185 -21647 0 21644 21645 21646 -185 -21648 0 21644 21645 21646 -185 21649 0 c 1+1 --> 2 c (-b^{185, 1}_2 ∧ -b^{185, 1}_1 ∧ b^{185, 1}_0 ∧ p_185) -> (-b^{185, 2}_2 ∧ b^{185, 2}_1 ∧ -b^{185, 2}_0) c in CNF: c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ -p_185 ∨ -b^{185, 2}_2 c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ -p_185 ∨ b^{185, 2}_1 c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ -p_185 ∨ -b^{185, 2}_0 c in DIMACS: 21644 21645 -21646 -185 -21647 0 21644 21645 -21646 -185 21648 0 21644 21645 -21646 -185 -21649 0 c 2+1 --> break c (-b^{185, 1}_2 ∧ b^{185, 1}_1 ∧ -b^{185, 1}_0 ∧ p_185) -> break c in CNF: c b^{185, 1}_2 ∨ -b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ -p_185 ∨ break c in DIMACS: 21644 -21645 21646 -185 1162 0 c 2-1 --> 1 c (-b^{185, 1}_2 ∧ b^{185, 1}_1 ∧ -b^{185, 1}_0 ∧ -p_185) -> (-b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ b^{185, 2}_0) c in CNF: c b^{185, 1}_2 ∨ -b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ p_185 ∨ -b^{185, 2}_2 c b^{185, 1}_2 ∨ -b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ p_185 ∨ -b^{185, 2}_1 c b^{185, 1}_2 ∨ -b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ p_185 ∨ b^{185, 2}_0 c in DIMACS: 21644 -21645 21646 185 -21647 0 21644 -21645 21646 185 -21648 0 21644 -21645 21646 185 21649 0 c 1-1 --> 0 c (-b^{185, 1}_2 ∧ -b^{185, 1}_1 ∧ b^{185, 1}_0 ∧ -p_185) -> (-b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ -b^{185, 2}_0) c in CNF: c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ p_185 ∨ -b^{185, 2}_2 c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ p_185 ∨ -b^{185, 2}_1 c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ p_185 ∨ -b^{185, 2}_0 c in DIMACS: 21644 21645 -21646 185 -21647 0 21644 21645 -21646 185 -21648 0 21644 21645 -21646 185 -21649 0 c 0-1 --> -1 c (-b^{185, 1}_2 ∧ -b^{185, 1}_1 ∧ -b^{185, 1}_0 ∧ -p_185) -> ( b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ b^{185, 2}_0) c in CNF: c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ p_185 ∨ b^{185, 2}_2 c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ p_185 ∨ -b^{185, 2}_1 c b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ p_185 ∨ b^{185, 2}_0 c in DIMACS: 21644 21645 21646 185 21647 0 21644 21645 21646 185 -21648 0 21644 21645 21646 185 21649 0 c -1-1 --> -2 c ( b^{185, 1}_2 ∧ -b^{185, 1}_1 ∧ b^{185, 1}_0 ∧ -p_185) -> ( b^{185, 2}_2 ∧ b^{185, 2}_1 ∧ -b^{185, 2}_0) c in CNF: c -b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ p_185 ∨ b^{185, 2}_2 c -b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ p_185 ∨ b^{185, 2}_1 c -b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ p_185 ∨ -b^{185, 2}_0 c in DIMACS: -21644 21645 -21646 185 21647 0 -21644 21645 -21646 185 21648 0 -21644 21645 -21646 185 -21649 0 c -2-1 --> break c ( b^{185, 1}_2 ∧ b^{185, 1}_1 ∧ -b^{185, 1}_0 ∧ -p_185) -> break c in CNF: c -b^{185, 1}_2 ∨ -b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ p_185 ∨ break c in DIMACS: -21644 -21645 21646 185 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{185, 1}_2 ∧ -b^{185, 1}_1 ∧ -b^{185, 1}_0 ∧ true) c in CNF: c -b^{185, 1}_2 ∨ b^{185, 1}_1 ∨ b^{185, 1}_0 ∨ false c in DIMACS: -21644 21645 21646 0 c 3 does not represent an automaton state. c -(-b^{185, 1}_2 ∧ b^{185, 1}_1 ∧ b^{185, 1}_0 ∧ true) c in CNF: c b^{185, 1}_2 ∨ -b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ false c in DIMACS: 21644 -21645 -21646 0 c -3 does not represent an automaton state. c -( b^{185, 1}_2 ∧ b^{185, 1}_1 ∧ b^{185, 1}_0 ∧ true) c in CNF: c -b^{185, 1}_2 ∨ -b^{185, 1}_1 ∨ -b^{185, 1}_0 ∨ false c in DIMACS: -21644 -21645 -21646 0 c i = 2 c -2+1 --> -1 c ( b^{185, 2}_2 ∧ b^{185, 2}_1 ∧ -b^{185, 2}_0 ∧ p_370) -> ( b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ b^{185, 3}_0) c in CNF: c -b^{185, 2}_2 ∨ -b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ -p_370 ∨ b^{185, 3}_2 c -b^{185, 2}_2 ∨ -b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ -p_370 ∨ -b^{185, 3}_1 c -b^{185, 2}_2 ∨ -b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ -p_370 ∨ b^{185, 3}_0 c in DIMACS: -21647 -21648 21649 -370 21650 0 -21647 -21648 21649 -370 -21651 0 -21647 -21648 21649 -370 21652 0 c -1+1 --> 0 c ( b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ b^{185, 2}_0 ∧ p_370) -> (-b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ -b^{185, 3}_0) c in CNF: c -b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ -p_370 ∨ -b^{185, 3}_2 c -b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ -p_370 ∨ -b^{185, 3}_1 c -b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ -p_370 ∨ -b^{185, 3}_0 c in DIMACS: -21647 21648 -21649 -370 -21650 0 -21647 21648 -21649 -370 -21651 0 -21647 21648 -21649 -370 -21652 0 c 0+1 --> 1 c (-b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ -b^{185, 2}_0 ∧ p_370) -> (-b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ b^{185, 3}_0) c in CNF: c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ -p_370 ∨ -b^{185, 3}_2 c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ -p_370 ∨ -b^{185, 3}_1 c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ -p_370 ∨ b^{185, 3}_0 c in DIMACS: 21647 21648 21649 -370 -21650 0 21647 21648 21649 -370 -21651 0 21647 21648 21649 -370 21652 0 c 1+1 --> 2 c (-b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ b^{185, 2}_0 ∧ p_370) -> (-b^{185, 3}_2 ∧ b^{185, 3}_1 ∧ -b^{185, 3}_0) c in CNF: c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ -p_370 ∨ -b^{185, 3}_2 c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ -p_370 ∨ b^{185, 3}_1 c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ -p_370 ∨ -b^{185, 3}_0 c in DIMACS: 21647 21648 -21649 -370 -21650 0 21647 21648 -21649 -370 21651 0 21647 21648 -21649 -370 -21652 0 c 2+1 --> break c (-b^{185, 2}_2 ∧ b^{185, 2}_1 ∧ -b^{185, 2}_0 ∧ p_370) -> break c in CNF: c b^{185, 2}_2 ∨ -b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ -p_370 ∨ break c in DIMACS: 21647 -21648 21649 -370 1162 0 c 2-1 --> 1 c (-b^{185, 2}_2 ∧ b^{185, 2}_1 ∧ -b^{185, 2}_0 ∧ -p_370) -> (-b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ b^{185, 3}_0) c in CNF: c b^{185, 2}_2 ∨ -b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ p_370 ∨ -b^{185, 3}_2 c b^{185, 2}_2 ∨ -b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ p_370 ∨ -b^{185, 3}_1 c b^{185, 2}_2 ∨ -b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ p_370 ∨ b^{185, 3}_0 c in DIMACS: 21647 -21648 21649 370 -21650 0 21647 -21648 21649 370 -21651 0 21647 -21648 21649 370 21652 0 c 1-1 --> 0 c (-b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ b^{185, 2}_0 ∧ -p_370) -> (-b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ -b^{185, 3}_0) c in CNF: c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ p_370 ∨ -b^{185, 3}_2 c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ p_370 ∨ -b^{185, 3}_1 c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ p_370 ∨ -b^{185, 3}_0 c in DIMACS: 21647 21648 -21649 370 -21650 0 21647 21648 -21649 370 -21651 0 21647 21648 -21649 370 -21652 0 c 0-1 --> -1 c (-b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ -b^{185, 2}_0 ∧ -p_370) -> ( b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ b^{185, 3}_0) c in CNF: c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ p_370 ∨ b^{185, 3}_2 c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ p_370 ∨ -b^{185, 3}_1 c b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ p_370 ∨ b^{185, 3}_0 c in DIMACS: 21647 21648 21649 370 21650 0 21647 21648 21649 370 -21651 0 21647 21648 21649 370 21652 0 c -1-1 --> -2 c ( b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ b^{185, 2}_0 ∧ -p_370) -> ( b^{185, 3}_2 ∧ b^{185, 3}_1 ∧ -b^{185, 3}_0) c in CNF: c -b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ p_370 ∨ b^{185, 3}_2 c -b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ p_370 ∨ b^{185, 3}_1 c -b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ p_370 ∨ -b^{185, 3}_0 c in DIMACS: -21647 21648 -21649 370 21650 0 -21647 21648 -21649 370 21651 0 -21647 21648 -21649 370 -21652 0 c -2-1 --> break c ( b^{185, 2}_2 ∧ b^{185, 2}_1 ∧ -b^{185, 2}_0 ∧ -p_370) -> break c in CNF: c -b^{185, 2}_2 ∨ -b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ p_370 ∨ break c in DIMACS: -21647 -21648 21649 370 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{185, 2}_2 ∧ -b^{185, 2}_1 ∧ -b^{185, 2}_0 ∧ true) c in CNF: c -b^{185, 2}_2 ∨ b^{185, 2}_1 ∨ b^{185, 2}_0 ∨ false c in DIMACS: -21647 21648 21649 0 c 3 does not represent an automaton state. c -(-b^{185, 2}_2 ∧ b^{185, 2}_1 ∧ b^{185, 2}_0 ∧ true) c in CNF: c b^{185, 2}_2 ∨ -b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ false c in DIMACS: 21647 -21648 -21649 0 c -3 does not represent an automaton state. c -( b^{185, 2}_2 ∧ b^{185, 2}_1 ∧ b^{185, 2}_0 ∧ true) c in CNF: c -b^{185, 2}_2 ∨ -b^{185, 2}_1 ∨ -b^{185, 2}_0 ∨ false c in DIMACS: -21647 -21648 -21649 0 c i = 3 c -2+1 --> -1 c ( b^{185, 3}_2 ∧ b^{185, 3}_1 ∧ -b^{185, 3}_0 ∧ p_555) -> ( b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ b^{185, 4}_0) c in CNF: c -b^{185, 3}_2 ∨ -b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ -p_555 ∨ b^{185, 4}_2 c -b^{185, 3}_2 ∨ -b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ -p_555 ∨ -b^{185, 4}_1 c -b^{185, 3}_2 ∨ -b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ -p_555 ∨ b^{185, 4}_0 c in DIMACS: -21650 -21651 21652 -555 21653 0 -21650 -21651 21652 -555 -21654 0 -21650 -21651 21652 -555 21655 0 c -1+1 --> 0 c ( b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ b^{185, 3}_0 ∧ p_555) -> (-b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ -b^{185, 4}_0) c in CNF: c -b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ -p_555 ∨ -b^{185, 4}_2 c -b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ -p_555 ∨ -b^{185, 4}_1 c -b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ -p_555 ∨ -b^{185, 4}_0 c in DIMACS: -21650 21651 -21652 -555 -21653 0 -21650 21651 -21652 -555 -21654 0 -21650 21651 -21652 -555 -21655 0 c 0+1 --> 1 c (-b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ -b^{185, 3}_0 ∧ p_555) -> (-b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ b^{185, 4}_0) c in CNF: c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ -p_555 ∨ -b^{185, 4}_2 c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ -p_555 ∨ -b^{185, 4}_1 c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ -p_555 ∨ b^{185, 4}_0 c in DIMACS: 21650 21651 21652 -555 -21653 0 21650 21651 21652 -555 -21654 0 21650 21651 21652 -555 21655 0 c 1+1 --> 2 c (-b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ b^{185, 3}_0 ∧ p_555) -> (-b^{185, 4}_2 ∧ b^{185, 4}_1 ∧ -b^{185, 4}_0) c in CNF: c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ -p_555 ∨ -b^{185, 4}_2 c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ -p_555 ∨ b^{185, 4}_1 c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ -p_555 ∨ -b^{185, 4}_0 c in DIMACS: 21650 21651 -21652 -555 -21653 0 21650 21651 -21652 -555 21654 0 21650 21651 -21652 -555 -21655 0 c 2+1 --> break c (-b^{185, 3}_2 ∧ b^{185, 3}_1 ∧ -b^{185, 3}_0 ∧ p_555) -> break c in CNF: c b^{185, 3}_2 ∨ -b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ -p_555 ∨ break c in DIMACS: 21650 -21651 21652 -555 1162 0 c 2-1 --> 1 c (-b^{185, 3}_2 ∧ b^{185, 3}_1 ∧ -b^{185, 3}_0 ∧ -p_555) -> (-b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ b^{185, 4}_0) c in CNF: c b^{185, 3}_2 ∨ -b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ p_555 ∨ -b^{185, 4}_2 c b^{185, 3}_2 ∨ -b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ p_555 ∨ -b^{185, 4}_1 c b^{185, 3}_2 ∨ -b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ p_555 ∨ b^{185, 4}_0 c in DIMACS: 21650 -21651 21652 555 -21653 0 21650 -21651 21652 555 -21654 0 21650 -21651 21652 555 21655 0 c 1-1 --> 0 c (-b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ b^{185, 3}_0 ∧ -p_555) -> (-b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ -b^{185, 4}_0) c in CNF: c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ p_555 ∨ -b^{185, 4}_2 c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ p_555 ∨ -b^{185, 4}_1 c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ p_555 ∨ -b^{185, 4}_0 c in DIMACS: 21650 21651 -21652 555 -21653 0 21650 21651 -21652 555 -21654 0 21650 21651 -21652 555 -21655 0 c 0-1 --> -1 c (-b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ -b^{185, 3}_0 ∧ -p_555) -> ( b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ b^{185, 4}_0) c in CNF: c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ p_555 ∨ b^{185, 4}_2 c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ p_555 ∨ -b^{185, 4}_1 c b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ p_555 ∨ b^{185, 4}_0 c in DIMACS: 21650 21651 21652 555 21653 0 21650 21651 21652 555 -21654 0 21650 21651 21652 555 21655 0 c -1-1 --> -2 c ( b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ b^{185, 3}_0 ∧ -p_555) -> ( b^{185, 4}_2 ∧ b^{185, 4}_1 ∧ -b^{185, 4}_0) c in CNF: c -b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ p_555 ∨ b^{185, 4}_2 c -b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ p_555 ∨ b^{185, 4}_1 c -b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ p_555 ∨ -b^{185, 4}_0 c in DIMACS: -21650 21651 -21652 555 21653 0 -21650 21651 -21652 555 21654 0 -21650 21651 -21652 555 -21655 0 c -2-1 --> break c ( b^{185, 3}_2 ∧ b^{185, 3}_1 ∧ -b^{185, 3}_0 ∧ -p_555) -> break c in CNF: c -b^{185, 3}_2 ∨ -b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ p_555 ∨ break c in DIMACS: -21650 -21651 21652 555 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{185, 3}_2 ∧ -b^{185, 3}_1 ∧ -b^{185, 3}_0 ∧ true) c in CNF: c -b^{185, 3}_2 ∨ b^{185, 3}_1 ∨ b^{185, 3}_0 ∨ false c in DIMACS: -21650 21651 21652 0 c 3 does not represent an automaton state. c -(-b^{185, 3}_2 ∧ b^{185, 3}_1 ∧ b^{185, 3}_0 ∧ true) c in CNF: c b^{185, 3}_2 ∨ -b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ false c in DIMACS: 21650 -21651 -21652 0 c -3 does not represent an automaton state. c -( b^{185, 3}_2 ∧ b^{185, 3}_1 ∧ b^{185, 3}_0 ∧ true) c in CNF: c -b^{185, 3}_2 ∨ -b^{185, 3}_1 ∨ -b^{185, 3}_0 ∨ false c in DIMACS: -21650 -21651 -21652 0 c i = 4 c -2+1 --> -1 c ( b^{185, 4}_2 ∧ b^{185, 4}_1 ∧ -b^{185, 4}_0 ∧ p_740) -> ( b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ b^{185, 5}_0) c in CNF: c -b^{185, 4}_2 ∨ -b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ -p_740 ∨ b^{185, 5}_2 c -b^{185, 4}_2 ∨ -b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ -p_740 ∨ -b^{185, 5}_1 c -b^{185, 4}_2 ∨ -b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ -p_740 ∨ b^{185, 5}_0 c in DIMACS: -21653 -21654 21655 -740 21656 0 -21653 -21654 21655 -740 -21657 0 -21653 -21654 21655 -740 21658 0 c -1+1 --> 0 c ( b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ b^{185, 4}_0 ∧ p_740) -> (-b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ -b^{185, 5}_0) c in CNF: c -b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ -p_740 ∨ -b^{185, 5}_2 c -b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ -p_740 ∨ -b^{185, 5}_1 c -b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ -p_740 ∨ -b^{185, 5}_0 c in DIMACS: -21653 21654 -21655 -740 -21656 0 -21653 21654 -21655 -740 -21657 0 -21653 21654 -21655 -740 -21658 0 c 0+1 --> 1 c (-b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ -b^{185, 4}_0 ∧ p_740) -> (-b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ b^{185, 5}_0) c in CNF: c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ -p_740 ∨ -b^{185, 5}_2 c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ -p_740 ∨ -b^{185, 5}_1 c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ -p_740 ∨ b^{185, 5}_0 c in DIMACS: 21653 21654 21655 -740 -21656 0 21653 21654 21655 -740 -21657 0 21653 21654 21655 -740 21658 0 c 1+1 --> 2 c (-b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ b^{185, 4}_0 ∧ p_740) -> (-b^{185, 5}_2 ∧ b^{185, 5}_1 ∧ -b^{185, 5}_0) c in CNF: c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ -p_740 ∨ -b^{185, 5}_2 c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ -p_740 ∨ b^{185, 5}_1 c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ -p_740 ∨ -b^{185, 5}_0 c in DIMACS: 21653 21654 -21655 -740 -21656 0 21653 21654 -21655 -740 21657 0 21653 21654 -21655 -740 -21658 0 c 2+1 --> break c (-b^{185, 4}_2 ∧ b^{185, 4}_1 ∧ -b^{185, 4}_0 ∧ p_740) -> break c in CNF: c b^{185, 4}_2 ∨ -b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ -p_740 ∨ break c in DIMACS: 21653 -21654 21655 -740 1162 0 c 2-1 --> 1 c (-b^{185, 4}_2 ∧ b^{185, 4}_1 ∧ -b^{185, 4}_0 ∧ -p_740) -> (-b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ b^{185, 5}_0) c in CNF: c b^{185, 4}_2 ∨ -b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ p_740 ∨ -b^{185, 5}_2 c b^{185, 4}_2 ∨ -b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ p_740 ∨ -b^{185, 5}_1 c b^{185, 4}_2 ∨ -b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ p_740 ∨ b^{185, 5}_0 c in DIMACS: 21653 -21654 21655 740 -21656 0 21653 -21654 21655 740 -21657 0 21653 -21654 21655 740 21658 0 c 1-1 --> 0 c (-b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ b^{185, 4}_0 ∧ -p_740) -> (-b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ -b^{185, 5}_0) c in CNF: c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ p_740 ∨ -b^{185, 5}_2 c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ p_740 ∨ -b^{185, 5}_1 c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ p_740 ∨ -b^{185, 5}_0 c in DIMACS: 21653 21654 -21655 740 -21656 0 21653 21654 -21655 740 -21657 0 21653 21654 -21655 740 -21658 0 c 0-1 --> -1 c (-b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ -b^{185, 4}_0 ∧ -p_740) -> ( b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ b^{185, 5}_0) c in CNF: c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ p_740 ∨ b^{185, 5}_2 c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ p_740 ∨ -b^{185, 5}_1 c b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ p_740 ∨ b^{185, 5}_0 c in DIMACS: 21653 21654 21655 740 21656 0 21653 21654 21655 740 -21657 0 21653 21654 21655 740 21658 0 c -1-1 --> -2 c ( b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ b^{185, 4}_0 ∧ -p_740) -> ( b^{185, 5}_2 ∧ b^{185, 5}_1 ∧ -b^{185, 5}_0) c in CNF: c -b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ p_740 ∨ b^{185, 5}_2 c -b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ p_740 ∨ b^{185, 5}_1 c -b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ p_740 ∨ -b^{185, 5}_0 c in DIMACS: -21653 21654 -21655 740 21656 0 -21653 21654 -21655 740 21657 0 -21653 21654 -21655 740 -21658 0 c -2-1 --> break c ( b^{185, 4}_2 ∧ b^{185, 4}_1 ∧ -b^{185, 4}_0 ∧ -p_740) -> break c in CNF: c -b^{185, 4}_2 ∨ -b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ p_740 ∨ break c in DIMACS: -21653 -21654 21655 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{185, 4}_2 ∧ -b^{185, 4}_1 ∧ -b^{185, 4}_0 ∧ true) c in CNF: c -b^{185, 4}_2 ∨ b^{185, 4}_1 ∨ b^{185, 4}_0 ∨ false c in DIMACS: -21653 21654 21655 0 c 3 does not represent an automaton state. c -(-b^{185, 4}_2 ∧ b^{185, 4}_1 ∧ b^{185, 4}_0 ∧ true) c in CNF: c b^{185, 4}_2 ∨ -b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ false c in DIMACS: 21653 -21654 -21655 0 c -3 does not represent an automaton state. c -( b^{185, 4}_2 ∧ b^{185, 4}_1 ∧ b^{185, 4}_0 ∧ true) c in CNF: c -b^{185, 4}_2 ∨ -b^{185, 4}_1 ∨ -b^{185, 4}_0 ∨ false c in DIMACS: -21653 -21654 -21655 0 c i = 5 c -2+1 --> -1 c ( b^{185, 5}_2 ∧ b^{185, 5}_1 ∧ -b^{185, 5}_0 ∧ p_925) -> ( b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ b^{185, 6}_0) c in CNF: c -b^{185, 5}_2 ∨ -b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ -p_925 ∨ b^{185, 6}_2 c -b^{185, 5}_2 ∨ -b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ -p_925 ∨ -b^{185, 6}_1 c -b^{185, 5}_2 ∨ -b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ -p_925 ∨ b^{185, 6}_0 c in DIMACS: -21656 -21657 21658 -925 21659 0 -21656 -21657 21658 -925 -21660 0 -21656 -21657 21658 -925 21661 0 c -1+1 --> 0 c ( b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ b^{185, 5}_0 ∧ p_925) -> (-b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ -b^{185, 6}_0) c in CNF: c -b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ -p_925 ∨ -b^{185, 6}_2 c -b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ -p_925 ∨ -b^{185, 6}_1 c -b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ -p_925 ∨ -b^{185, 6}_0 c in DIMACS: -21656 21657 -21658 -925 -21659 0 -21656 21657 -21658 -925 -21660 0 -21656 21657 -21658 -925 -21661 0 c 0+1 --> 1 c (-b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ -b^{185, 5}_0 ∧ p_925) -> (-b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ b^{185, 6}_0) c in CNF: c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ -p_925 ∨ -b^{185, 6}_2 c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ -p_925 ∨ -b^{185, 6}_1 c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ -p_925 ∨ b^{185, 6}_0 c in DIMACS: 21656 21657 21658 -925 -21659 0 21656 21657 21658 -925 -21660 0 21656 21657 21658 -925 21661 0 c 1+1 --> 2 c (-b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ b^{185, 5}_0 ∧ p_925) -> (-b^{185, 6}_2 ∧ b^{185, 6}_1 ∧ -b^{185, 6}_0) c in CNF: c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ -p_925 ∨ -b^{185, 6}_2 c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ -p_925 ∨ b^{185, 6}_1 c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ -p_925 ∨ -b^{185, 6}_0 c in DIMACS: 21656 21657 -21658 -925 -21659 0 21656 21657 -21658 -925 21660 0 21656 21657 -21658 -925 -21661 0 c 2+1 --> break c (-b^{185, 5}_2 ∧ b^{185, 5}_1 ∧ -b^{185, 5}_0 ∧ p_925) -> break c in CNF: c b^{185, 5}_2 ∨ -b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ -p_925 ∨ break c in DIMACS: 21656 -21657 21658 -925 1162 0 c 2-1 --> 1 c (-b^{185, 5}_2 ∧ b^{185, 5}_1 ∧ -b^{185, 5}_0 ∧ -p_925) -> (-b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ b^{185, 6}_0) c in CNF: c b^{185, 5}_2 ∨ -b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ p_925 ∨ -b^{185, 6}_2 c b^{185, 5}_2 ∨ -b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ p_925 ∨ -b^{185, 6}_1 c b^{185, 5}_2 ∨ -b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ p_925 ∨ b^{185, 6}_0 c in DIMACS: 21656 -21657 21658 925 -21659 0 21656 -21657 21658 925 -21660 0 21656 -21657 21658 925 21661 0 c 1-1 --> 0 c (-b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ b^{185, 5}_0 ∧ -p_925) -> (-b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ -b^{185, 6}_0) c in CNF: c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ p_925 ∨ -b^{185, 6}_2 c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ p_925 ∨ -b^{185, 6}_1 c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ p_925 ∨ -b^{185, 6}_0 c in DIMACS: 21656 21657 -21658 925 -21659 0 21656 21657 -21658 925 -21660 0 21656 21657 -21658 925 -21661 0 c 0-1 --> -1 c (-b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ -b^{185, 5}_0 ∧ -p_925) -> ( b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ b^{185, 6}_0) c in CNF: c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ p_925 ∨ b^{185, 6}_2 c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ p_925 ∨ -b^{185, 6}_1 c b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ p_925 ∨ b^{185, 6}_0 c in DIMACS: 21656 21657 21658 925 21659 0 21656 21657 21658 925 -21660 0 21656 21657 21658 925 21661 0 c -1-1 --> -2 c ( b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ b^{185, 5}_0 ∧ -p_925) -> ( b^{185, 6}_2 ∧ b^{185, 6}_1 ∧ -b^{185, 6}_0) c in CNF: c -b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ p_925 ∨ b^{185, 6}_2 c -b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ p_925 ∨ b^{185, 6}_1 c -b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ p_925 ∨ -b^{185, 6}_0 c in DIMACS: -21656 21657 -21658 925 21659 0 -21656 21657 -21658 925 21660 0 -21656 21657 -21658 925 -21661 0 c -2-1 --> break c ( b^{185, 5}_2 ∧ b^{185, 5}_1 ∧ -b^{185, 5}_0 ∧ -p_925) -> break c in CNF: c -b^{185, 5}_2 ∨ -b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ p_925 ∨ break c in DIMACS: -21656 -21657 21658 925 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{185, 5}_2 ∧ -b^{185, 5}_1 ∧ -b^{185, 5}_0 ∧ true) c in CNF: c -b^{185, 5}_2 ∨ b^{185, 5}_1 ∨ b^{185, 5}_0 ∨ false c in DIMACS: -21656 21657 21658 0 c 3 does not represent an automaton state. c -(-b^{185, 5}_2 ∧ b^{185, 5}_1 ∧ b^{185, 5}_0 ∧ true) c in CNF: c b^{185, 5}_2 ∨ -b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ false c in DIMACS: 21656 -21657 -21658 0 c -3 does not represent an automaton state. c -( b^{185, 5}_2 ∧ b^{185, 5}_1 ∧ b^{185, 5}_0 ∧ true) c in CNF: c -b^{185, 5}_2 ∨ -b^{185, 5}_1 ∨ -b^{185, 5}_0 ∨ false c in DIMACS: -21656 -21657 -21658 0 c i = 6 c -2+1 --> -1 c ( b^{185, 6}_2 ∧ b^{185, 6}_1 ∧ -b^{185, 6}_0 ∧ p_1110) -> ( b^{185, 7}_2 ∧ -b^{185, 7}_1 ∧ b^{185, 7}_0) c in CNF: c -b^{185, 6}_2 ∨ -b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ -p_1110 ∨ b^{185, 7}_2 c -b^{185, 6}_2 ∨ -b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ -p_1110 ∨ -b^{185, 7}_1 c -b^{185, 6}_2 ∨ -b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ -p_1110 ∨ b^{185, 7}_0 c in DIMACS: -21659 -21660 21661 -1110 21662 0 -21659 -21660 21661 -1110 -21663 0 -21659 -21660 21661 -1110 21664 0 c -1+1 --> 0 c ( b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ b^{185, 6}_0 ∧ p_1110) -> (-b^{185, 7}_2 ∧ -b^{185, 7}_1 ∧ -b^{185, 7}_0) c in CNF: c -b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ -p_1110 ∨ -b^{185, 7}_2 c -b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ -p_1110 ∨ -b^{185, 7}_1 c -b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ -p_1110 ∨ -b^{185, 7}_0 c in DIMACS: -21659 21660 -21661 -1110 -21662 0 -21659 21660 -21661 -1110 -21663 0 -21659 21660 -21661 -1110 -21664 0 c 0+1 --> 1 c (-b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ -b^{185, 6}_0 ∧ p_1110) -> (-b^{185, 7}_2 ∧ -b^{185, 7}_1 ∧ b^{185, 7}_0) c in CNF: c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ -p_1110 ∨ -b^{185, 7}_2 c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ -p_1110 ∨ -b^{185, 7}_1 c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ -p_1110 ∨ b^{185, 7}_0 c in DIMACS: 21659 21660 21661 -1110 -21662 0 21659 21660 21661 -1110 -21663 0 21659 21660 21661 -1110 21664 0 c 1+1 --> 2 c (-b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ b^{185, 6}_0 ∧ p_1110) -> (-b^{185, 7}_2 ∧ b^{185, 7}_1 ∧ -b^{185, 7}_0) c in CNF: c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ -p_1110 ∨ -b^{185, 7}_2 c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ -p_1110 ∨ b^{185, 7}_1 c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ -p_1110 ∨ -b^{185, 7}_0 c in DIMACS: 21659 21660 -21661 -1110 -21662 0 21659 21660 -21661 -1110 21663 0 21659 21660 -21661 -1110 -21664 0 c 2+1 --> break c (-b^{185, 6}_2 ∧ b^{185, 6}_1 ∧ -b^{185, 6}_0 ∧ p_1110) -> break c in CNF: c b^{185, 6}_2 ∨ -b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ -p_1110 ∨ break c in DIMACS: 21659 -21660 21661 -1110 1162 0 c 2-1 --> 1 c (-b^{185, 6}_2 ∧ b^{185, 6}_1 ∧ -b^{185, 6}_0 ∧ -p_1110) -> (-b^{185, 7}_2 ∧ -b^{185, 7}_1 ∧ b^{185, 7}_0) c in CNF: c b^{185, 6}_2 ∨ -b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ p_1110 ∨ -b^{185, 7}_2 c b^{185, 6}_2 ∨ -b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ p_1110 ∨ -b^{185, 7}_1 c b^{185, 6}_2 ∨ -b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ p_1110 ∨ b^{185, 7}_0 c in DIMACS: 21659 -21660 21661 1110 -21662 0 21659 -21660 21661 1110 -21663 0 21659 -21660 21661 1110 21664 0 c 1-1 --> 0 c (-b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ b^{185, 6}_0 ∧ -p_1110) -> (-b^{185, 7}_2 ∧ -b^{185, 7}_1 ∧ -b^{185, 7}_0) c in CNF: c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ p_1110 ∨ -b^{185, 7}_2 c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ p_1110 ∨ -b^{185, 7}_1 c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ p_1110 ∨ -b^{185, 7}_0 c in DIMACS: 21659 21660 -21661 1110 -21662 0 21659 21660 -21661 1110 -21663 0 21659 21660 -21661 1110 -21664 0 c 0-1 --> -1 c (-b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ -b^{185, 6}_0 ∧ -p_1110) -> ( b^{185, 7}_2 ∧ -b^{185, 7}_1 ∧ b^{185, 7}_0) c in CNF: c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ p_1110 ∨ b^{185, 7}_2 c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ p_1110 ∨ -b^{185, 7}_1 c b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ p_1110 ∨ b^{185, 7}_0 c in DIMACS: 21659 21660 21661 1110 21662 0 21659 21660 21661 1110 -21663 0 21659 21660 21661 1110 21664 0 c -1-1 --> -2 c ( b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ b^{185, 6}_0 ∧ -p_1110) -> ( b^{185, 7}_2 ∧ b^{185, 7}_1 ∧ -b^{185, 7}_0) c in CNF: c -b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ p_1110 ∨ b^{185, 7}_2 c -b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ p_1110 ∨ b^{185, 7}_1 c -b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ p_1110 ∨ -b^{185, 7}_0 c in DIMACS: -21659 21660 -21661 1110 21662 0 -21659 21660 -21661 1110 21663 0 -21659 21660 -21661 1110 -21664 0 c -2-1 --> break c ( b^{185, 6}_2 ∧ b^{185, 6}_1 ∧ -b^{185, 6}_0 ∧ -p_1110) -> break c in CNF: c -b^{185, 6}_2 ∨ -b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ p_1110 ∨ break c in DIMACS: -21659 -21660 21661 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{185, 6}_2 ∧ -b^{185, 6}_1 ∧ -b^{185, 6}_0 ∧ true) c in CNF: c -b^{185, 6}_2 ∨ b^{185, 6}_1 ∨ b^{185, 6}_0 ∨ false c in DIMACS: -21659 21660 21661 0 c 3 does not represent an automaton state. c -(-b^{185, 6}_2 ∧ b^{185, 6}_1 ∧ b^{185, 6}_0 ∧ true) c in CNF: c b^{185, 6}_2 ∨ -b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ false c in DIMACS: 21659 -21660 -21661 0 c -3 does not represent an automaton state. c -( b^{185, 6}_2 ∧ b^{185, 6}_1 ∧ b^{185, 6}_0 ∧ true) c in CNF: c -b^{185, 6}_2 ∨ -b^{185, 6}_1 ∨ -b^{185, 6}_0 ∨ false c in DIMACS: -21659 -21660 -21661 0 c INIT for k = 186 c -b^{186, 1}_2 c -b^{186, 1}_1 c -b^{186, 1}_0 c in DIMACS: -21665 0 -21666 0 -21667 0 c Transitions for k = 186 c i = 1 c -2+1 --> -1 c ( b^{186, 1}_2 ∧ b^{186, 1}_1 ∧ -b^{186, 1}_0 ∧ p_186) -> ( b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ b^{186, 2}_0) c in CNF: c -b^{186, 1}_2 ∨ -b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ -p_186 ∨ b^{186, 2}_2 c -b^{186, 1}_2 ∨ -b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ -p_186 ∨ -b^{186, 2}_1 c -b^{186, 1}_2 ∨ -b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ -p_186 ∨ b^{186, 2}_0 c in DIMACS: -21665 -21666 21667 -186 21668 0 -21665 -21666 21667 -186 -21669 0 -21665 -21666 21667 -186 21670 0 c -1+1 --> 0 c ( b^{186, 1}_2 ∧ -b^{186, 1}_1 ∧ b^{186, 1}_0 ∧ p_186) -> (-b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ -b^{186, 2}_0) c in CNF: c -b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ -p_186 ∨ -b^{186, 2}_2 c -b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ -p_186 ∨ -b^{186, 2}_1 c -b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ -p_186 ∨ -b^{186, 2}_0 c in DIMACS: -21665 21666 -21667 -186 -21668 0 -21665 21666 -21667 -186 -21669 0 -21665 21666 -21667 -186 -21670 0 c 0+1 --> 1 c (-b^{186, 1}_2 ∧ -b^{186, 1}_1 ∧ -b^{186, 1}_0 ∧ p_186) -> (-b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ b^{186, 2}_0) c in CNF: c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ -p_186 ∨ -b^{186, 2}_2 c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ -p_186 ∨ -b^{186, 2}_1 c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ -p_186 ∨ b^{186, 2}_0 c in DIMACS: 21665 21666 21667 -186 -21668 0 21665 21666 21667 -186 -21669 0 21665 21666 21667 -186 21670 0 c 1+1 --> 2 c (-b^{186, 1}_2 ∧ -b^{186, 1}_1 ∧ b^{186, 1}_0 ∧ p_186) -> (-b^{186, 2}_2 ∧ b^{186, 2}_1 ∧ -b^{186, 2}_0) c in CNF: c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ -p_186 ∨ -b^{186, 2}_2 c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ -p_186 ∨ b^{186, 2}_1 c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ -p_186 ∨ -b^{186, 2}_0 c in DIMACS: 21665 21666 -21667 -186 -21668 0 21665 21666 -21667 -186 21669 0 21665 21666 -21667 -186 -21670 0 c 2+1 --> break c (-b^{186, 1}_2 ∧ b^{186, 1}_1 ∧ -b^{186, 1}_0 ∧ p_186) -> break c in CNF: c b^{186, 1}_2 ∨ -b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ -p_186 ∨ break c in DIMACS: 21665 -21666 21667 -186 1162 0 c 2-1 --> 1 c (-b^{186, 1}_2 ∧ b^{186, 1}_1 ∧ -b^{186, 1}_0 ∧ -p_186) -> (-b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ b^{186, 2}_0) c in CNF: c b^{186, 1}_2 ∨ -b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ p_186 ∨ -b^{186, 2}_2 c b^{186, 1}_2 ∨ -b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ p_186 ∨ -b^{186, 2}_1 c b^{186, 1}_2 ∨ -b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ p_186 ∨ b^{186, 2}_0 c in DIMACS: 21665 -21666 21667 186 -21668 0 21665 -21666 21667 186 -21669 0 21665 -21666 21667 186 21670 0 c 1-1 --> 0 c (-b^{186, 1}_2 ∧ -b^{186, 1}_1 ∧ b^{186, 1}_0 ∧ -p_186) -> (-b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ -b^{186, 2}_0) c in CNF: c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ p_186 ∨ -b^{186, 2}_2 c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ p_186 ∨ -b^{186, 2}_1 c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ p_186 ∨ -b^{186, 2}_0 c in DIMACS: 21665 21666 -21667 186 -21668 0 21665 21666 -21667 186 -21669 0 21665 21666 -21667 186 -21670 0 c 0-1 --> -1 c (-b^{186, 1}_2 ∧ -b^{186, 1}_1 ∧ -b^{186, 1}_0 ∧ -p_186) -> ( b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ b^{186, 2}_0) c in CNF: c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ p_186 ∨ b^{186, 2}_2 c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ p_186 ∨ -b^{186, 2}_1 c b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ p_186 ∨ b^{186, 2}_0 c in DIMACS: 21665 21666 21667 186 21668 0 21665 21666 21667 186 -21669 0 21665 21666 21667 186 21670 0 c -1-1 --> -2 c ( b^{186, 1}_2 ∧ -b^{186, 1}_1 ∧ b^{186, 1}_0 ∧ -p_186) -> ( b^{186, 2}_2 ∧ b^{186, 2}_1 ∧ -b^{186, 2}_0) c in CNF: c -b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ p_186 ∨ b^{186, 2}_2 c -b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ p_186 ∨ b^{186, 2}_1 c -b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ p_186 ∨ -b^{186, 2}_0 c in DIMACS: -21665 21666 -21667 186 21668 0 -21665 21666 -21667 186 21669 0 -21665 21666 -21667 186 -21670 0 c -2-1 --> break c ( b^{186, 1}_2 ∧ b^{186, 1}_1 ∧ -b^{186, 1}_0 ∧ -p_186) -> break c in CNF: c -b^{186, 1}_2 ∨ -b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ p_186 ∨ break c in DIMACS: -21665 -21666 21667 186 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{186, 1}_2 ∧ -b^{186, 1}_1 ∧ -b^{186, 1}_0 ∧ true) c in CNF: c -b^{186, 1}_2 ∨ b^{186, 1}_1 ∨ b^{186, 1}_0 ∨ false c in DIMACS: -21665 21666 21667 0 c 3 does not represent an automaton state. c -(-b^{186, 1}_2 ∧ b^{186, 1}_1 ∧ b^{186, 1}_0 ∧ true) c in CNF: c b^{186, 1}_2 ∨ -b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ false c in DIMACS: 21665 -21666 -21667 0 c -3 does not represent an automaton state. c -( b^{186, 1}_2 ∧ b^{186, 1}_1 ∧ b^{186, 1}_0 ∧ true) c in CNF: c -b^{186, 1}_2 ∨ -b^{186, 1}_1 ∨ -b^{186, 1}_0 ∨ false c in DIMACS: -21665 -21666 -21667 0 c i = 2 c -2+1 --> -1 c ( b^{186, 2}_2 ∧ b^{186, 2}_1 ∧ -b^{186, 2}_0 ∧ p_372) -> ( b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ b^{186, 3}_0) c in CNF: c -b^{186, 2}_2 ∨ -b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ -p_372 ∨ b^{186, 3}_2 c -b^{186, 2}_2 ∨ -b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ -p_372 ∨ -b^{186, 3}_1 c -b^{186, 2}_2 ∨ -b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ -p_372 ∨ b^{186, 3}_0 c in DIMACS: -21668 -21669 21670 -372 21671 0 -21668 -21669 21670 -372 -21672 0 -21668 -21669 21670 -372 21673 0 c -1+1 --> 0 c ( b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ b^{186, 2}_0 ∧ p_372) -> (-b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ -b^{186, 3}_0) c in CNF: c -b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ -p_372 ∨ -b^{186, 3}_2 c -b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ -p_372 ∨ -b^{186, 3}_1 c -b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ -p_372 ∨ -b^{186, 3}_0 c in DIMACS: -21668 21669 -21670 -372 -21671 0 -21668 21669 -21670 -372 -21672 0 -21668 21669 -21670 -372 -21673 0 c 0+1 --> 1 c (-b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ -b^{186, 2}_0 ∧ p_372) -> (-b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ b^{186, 3}_0) c in CNF: c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ -p_372 ∨ -b^{186, 3}_2 c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ -p_372 ∨ -b^{186, 3}_1 c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ -p_372 ∨ b^{186, 3}_0 c in DIMACS: 21668 21669 21670 -372 -21671 0 21668 21669 21670 -372 -21672 0 21668 21669 21670 -372 21673 0 c 1+1 --> 2 c (-b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ b^{186, 2}_0 ∧ p_372) -> (-b^{186, 3}_2 ∧ b^{186, 3}_1 ∧ -b^{186, 3}_0) c in CNF: c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ -p_372 ∨ -b^{186, 3}_2 c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ -p_372 ∨ b^{186, 3}_1 c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ -p_372 ∨ -b^{186, 3}_0 c in DIMACS: 21668 21669 -21670 -372 -21671 0 21668 21669 -21670 -372 21672 0 21668 21669 -21670 -372 -21673 0 c 2+1 --> break c (-b^{186, 2}_2 ∧ b^{186, 2}_1 ∧ -b^{186, 2}_0 ∧ p_372) -> break c in CNF: c b^{186, 2}_2 ∨ -b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ -p_372 ∨ break c in DIMACS: 21668 -21669 21670 -372 1162 0 c 2-1 --> 1 c (-b^{186, 2}_2 ∧ b^{186, 2}_1 ∧ -b^{186, 2}_0 ∧ -p_372) -> (-b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ b^{186, 3}_0) c in CNF: c b^{186, 2}_2 ∨ -b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ p_372 ∨ -b^{186, 3}_2 c b^{186, 2}_2 ∨ -b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ p_372 ∨ -b^{186, 3}_1 c b^{186, 2}_2 ∨ -b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ p_372 ∨ b^{186, 3}_0 c in DIMACS: 21668 -21669 21670 372 -21671 0 21668 -21669 21670 372 -21672 0 21668 -21669 21670 372 21673 0 c 1-1 --> 0 c (-b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ b^{186, 2}_0 ∧ -p_372) -> (-b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ -b^{186, 3}_0) c in CNF: c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ p_372 ∨ -b^{186, 3}_2 c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ p_372 ∨ -b^{186, 3}_1 c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ p_372 ∨ -b^{186, 3}_0 c in DIMACS: 21668 21669 -21670 372 -21671 0 21668 21669 -21670 372 -21672 0 21668 21669 -21670 372 -21673 0 c 0-1 --> -1 c (-b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ -b^{186, 2}_0 ∧ -p_372) -> ( b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ b^{186, 3}_0) c in CNF: c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ p_372 ∨ b^{186, 3}_2 c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ p_372 ∨ -b^{186, 3}_1 c b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ p_372 ∨ b^{186, 3}_0 c in DIMACS: 21668 21669 21670 372 21671 0 21668 21669 21670 372 -21672 0 21668 21669 21670 372 21673 0 c -1-1 --> -2 c ( b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ b^{186, 2}_0 ∧ -p_372) -> ( b^{186, 3}_2 ∧ b^{186, 3}_1 ∧ -b^{186, 3}_0) c in CNF: c -b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ p_372 ∨ b^{186, 3}_2 c -b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ p_372 ∨ b^{186, 3}_1 c -b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ p_372 ∨ -b^{186, 3}_0 c in DIMACS: -21668 21669 -21670 372 21671 0 -21668 21669 -21670 372 21672 0 -21668 21669 -21670 372 -21673 0 c -2-1 --> break c ( b^{186, 2}_2 ∧ b^{186, 2}_1 ∧ -b^{186, 2}_0 ∧ -p_372) -> break c in CNF: c -b^{186, 2}_2 ∨ -b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ p_372 ∨ break c in DIMACS: -21668 -21669 21670 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{186, 2}_2 ∧ -b^{186, 2}_1 ∧ -b^{186, 2}_0 ∧ true) c in CNF: c -b^{186, 2}_2 ∨ b^{186, 2}_1 ∨ b^{186, 2}_0 ∨ false c in DIMACS: -21668 21669 21670 0 c 3 does not represent an automaton state. c -(-b^{186, 2}_2 ∧ b^{186, 2}_1 ∧ b^{186, 2}_0 ∧ true) c in CNF: c b^{186, 2}_2 ∨ -b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ false c in DIMACS: 21668 -21669 -21670 0 c -3 does not represent an automaton state. c -( b^{186, 2}_2 ∧ b^{186, 2}_1 ∧ b^{186, 2}_0 ∧ true) c in CNF: c -b^{186, 2}_2 ∨ -b^{186, 2}_1 ∨ -b^{186, 2}_0 ∨ false c in DIMACS: -21668 -21669 -21670 0 c i = 3 c -2+1 --> -1 c ( b^{186, 3}_2 ∧ b^{186, 3}_1 ∧ -b^{186, 3}_0 ∧ p_558) -> ( b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ b^{186, 4}_0) c in CNF: c -b^{186, 3}_2 ∨ -b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ -p_558 ∨ b^{186, 4}_2 c -b^{186, 3}_2 ∨ -b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ -p_558 ∨ -b^{186, 4}_1 c -b^{186, 3}_2 ∨ -b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ -p_558 ∨ b^{186, 4}_0 c in DIMACS: -21671 -21672 21673 -558 21674 0 -21671 -21672 21673 -558 -21675 0 -21671 -21672 21673 -558 21676 0 c -1+1 --> 0 c ( b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ b^{186, 3}_0 ∧ p_558) -> (-b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ -b^{186, 4}_0) c in CNF: c -b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ -p_558 ∨ -b^{186, 4}_2 c -b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ -p_558 ∨ -b^{186, 4}_1 c -b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ -p_558 ∨ -b^{186, 4}_0 c in DIMACS: -21671 21672 -21673 -558 -21674 0 -21671 21672 -21673 -558 -21675 0 -21671 21672 -21673 -558 -21676 0 c 0+1 --> 1 c (-b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ -b^{186, 3}_0 ∧ p_558) -> (-b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ b^{186, 4}_0) c in CNF: c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ -p_558 ∨ -b^{186, 4}_2 c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ -p_558 ∨ -b^{186, 4}_1 c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ -p_558 ∨ b^{186, 4}_0 c in DIMACS: 21671 21672 21673 -558 -21674 0 21671 21672 21673 -558 -21675 0 21671 21672 21673 -558 21676 0 c 1+1 --> 2 c (-b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ b^{186, 3}_0 ∧ p_558) -> (-b^{186, 4}_2 ∧ b^{186, 4}_1 ∧ -b^{186, 4}_0) c in CNF: c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ -p_558 ∨ -b^{186, 4}_2 c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ -p_558 ∨ b^{186, 4}_1 c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ -p_558 ∨ -b^{186, 4}_0 c in DIMACS: 21671 21672 -21673 -558 -21674 0 21671 21672 -21673 -558 21675 0 21671 21672 -21673 -558 -21676 0 c 2+1 --> break c (-b^{186, 3}_2 ∧ b^{186, 3}_1 ∧ -b^{186, 3}_0 ∧ p_558) -> break c in CNF: c b^{186, 3}_2 ∨ -b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ -p_558 ∨ break c in DIMACS: 21671 -21672 21673 -558 1162 0 c 2-1 --> 1 c (-b^{186, 3}_2 ∧ b^{186, 3}_1 ∧ -b^{186, 3}_0 ∧ -p_558) -> (-b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ b^{186, 4}_0) c in CNF: c b^{186, 3}_2 ∨ -b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ p_558 ∨ -b^{186, 4}_2 c b^{186, 3}_2 ∨ -b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ p_558 ∨ -b^{186, 4}_1 c b^{186, 3}_2 ∨ -b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ p_558 ∨ b^{186, 4}_0 c in DIMACS: 21671 -21672 21673 558 -21674 0 21671 -21672 21673 558 -21675 0 21671 -21672 21673 558 21676 0 c 1-1 --> 0 c (-b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ b^{186, 3}_0 ∧ -p_558) -> (-b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ -b^{186, 4}_0) c in CNF: c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ p_558 ∨ -b^{186, 4}_2 c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ p_558 ∨ -b^{186, 4}_1 c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ p_558 ∨ -b^{186, 4}_0 c in DIMACS: 21671 21672 -21673 558 -21674 0 21671 21672 -21673 558 -21675 0 21671 21672 -21673 558 -21676 0 c 0-1 --> -1 c (-b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ -b^{186, 3}_0 ∧ -p_558) -> ( b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ b^{186, 4}_0) c in CNF: c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ p_558 ∨ b^{186, 4}_2 c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ p_558 ∨ -b^{186, 4}_1 c b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ p_558 ∨ b^{186, 4}_0 c in DIMACS: 21671 21672 21673 558 21674 0 21671 21672 21673 558 -21675 0 21671 21672 21673 558 21676 0 c -1-1 --> -2 c ( b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ b^{186, 3}_0 ∧ -p_558) -> ( b^{186, 4}_2 ∧ b^{186, 4}_1 ∧ -b^{186, 4}_0) c in CNF: c -b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ p_558 ∨ b^{186, 4}_2 c -b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ p_558 ∨ b^{186, 4}_1 c -b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ p_558 ∨ -b^{186, 4}_0 c in DIMACS: -21671 21672 -21673 558 21674 0 -21671 21672 -21673 558 21675 0 -21671 21672 -21673 558 -21676 0 c -2-1 --> break c ( b^{186, 3}_2 ∧ b^{186, 3}_1 ∧ -b^{186, 3}_0 ∧ -p_558) -> break c in CNF: c -b^{186, 3}_2 ∨ -b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ p_558 ∨ break c in DIMACS: -21671 -21672 21673 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{186, 3}_2 ∧ -b^{186, 3}_1 ∧ -b^{186, 3}_0 ∧ true) c in CNF: c -b^{186, 3}_2 ∨ b^{186, 3}_1 ∨ b^{186, 3}_0 ∨ false c in DIMACS: -21671 21672 21673 0 c 3 does not represent an automaton state. c -(-b^{186, 3}_2 ∧ b^{186, 3}_1 ∧ b^{186, 3}_0 ∧ true) c in CNF: c b^{186, 3}_2 ∨ -b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ false c in DIMACS: 21671 -21672 -21673 0 c -3 does not represent an automaton state. c -( b^{186, 3}_2 ∧ b^{186, 3}_1 ∧ b^{186, 3}_0 ∧ true) c in CNF: c -b^{186, 3}_2 ∨ -b^{186, 3}_1 ∨ -b^{186, 3}_0 ∨ false c in DIMACS: -21671 -21672 -21673 0 c i = 4 c -2+1 --> -1 c ( b^{186, 4}_2 ∧ b^{186, 4}_1 ∧ -b^{186, 4}_0 ∧ p_744) -> ( b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ b^{186, 5}_0) c in CNF: c -b^{186, 4}_2 ∨ -b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ -p_744 ∨ b^{186, 5}_2 c -b^{186, 4}_2 ∨ -b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ -p_744 ∨ -b^{186, 5}_1 c -b^{186, 4}_2 ∨ -b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ -p_744 ∨ b^{186, 5}_0 c in DIMACS: -21674 -21675 21676 -744 21677 0 -21674 -21675 21676 -744 -21678 0 -21674 -21675 21676 -744 21679 0 c -1+1 --> 0 c ( b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ b^{186, 4}_0 ∧ p_744) -> (-b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ -b^{186, 5}_0) c in CNF: c -b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ -p_744 ∨ -b^{186, 5}_2 c -b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ -p_744 ∨ -b^{186, 5}_1 c -b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ -p_744 ∨ -b^{186, 5}_0 c in DIMACS: -21674 21675 -21676 -744 -21677 0 -21674 21675 -21676 -744 -21678 0 -21674 21675 -21676 -744 -21679 0 c 0+1 --> 1 c (-b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ -b^{186, 4}_0 ∧ p_744) -> (-b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ b^{186, 5}_0) c in CNF: c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ -p_744 ∨ -b^{186, 5}_2 c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ -p_744 ∨ -b^{186, 5}_1 c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ -p_744 ∨ b^{186, 5}_0 c in DIMACS: 21674 21675 21676 -744 -21677 0 21674 21675 21676 -744 -21678 0 21674 21675 21676 -744 21679 0 c 1+1 --> 2 c (-b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ b^{186, 4}_0 ∧ p_744) -> (-b^{186, 5}_2 ∧ b^{186, 5}_1 ∧ -b^{186, 5}_0) c in CNF: c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ -p_744 ∨ -b^{186, 5}_2 c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ -p_744 ∨ b^{186, 5}_1 c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ -p_744 ∨ -b^{186, 5}_0 c in DIMACS: 21674 21675 -21676 -744 -21677 0 21674 21675 -21676 -744 21678 0 21674 21675 -21676 -744 -21679 0 c 2+1 --> break c (-b^{186, 4}_2 ∧ b^{186, 4}_1 ∧ -b^{186, 4}_0 ∧ p_744) -> break c in CNF: c b^{186, 4}_2 ∨ -b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ -p_744 ∨ break c in DIMACS: 21674 -21675 21676 -744 1162 0 c 2-1 --> 1 c (-b^{186, 4}_2 ∧ b^{186, 4}_1 ∧ -b^{186, 4}_0 ∧ -p_744) -> (-b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ b^{186, 5}_0) c in CNF: c b^{186, 4}_2 ∨ -b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ p_744 ∨ -b^{186, 5}_2 c b^{186, 4}_2 ∨ -b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ p_744 ∨ -b^{186, 5}_1 c b^{186, 4}_2 ∨ -b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ p_744 ∨ b^{186, 5}_0 c in DIMACS: 21674 -21675 21676 744 -21677 0 21674 -21675 21676 744 -21678 0 21674 -21675 21676 744 21679 0 c 1-1 --> 0 c (-b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ b^{186, 4}_0 ∧ -p_744) -> (-b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ -b^{186, 5}_0) c in CNF: c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ p_744 ∨ -b^{186, 5}_2 c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ p_744 ∨ -b^{186, 5}_1 c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ p_744 ∨ -b^{186, 5}_0 c in DIMACS: 21674 21675 -21676 744 -21677 0 21674 21675 -21676 744 -21678 0 21674 21675 -21676 744 -21679 0 c 0-1 --> -1 c (-b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ -b^{186, 4}_0 ∧ -p_744) -> ( b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ b^{186, 5}_0) c in CNF: c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ p_744 ∨ b^{186, 5}_2 c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ p_744 ∨ -b^{186, 5}_1 c b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ p_744 ∨ b^{186, 5}_0 c in DIMACS: 21674 21675 21676 744 21677 0 21674 21675 21676 744 -21678 0 21674 21675 21676 744 21679 0 c -1-1 --> -2 c ( b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ b^{186, 4}_0 ∧ -p_744) -> ( b^{186, 5}_2 ∧ b^{186, 5}_1 ∧ -b^{186, 5}_0) c in CNF: c -b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ p_744 ∨ b^{186, 5}_2 c -b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ p_744 ∨ b^{186, 5}_1 c -b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ p_744 ∨ -b^{186, 5}_0 c in DIMACS: -21674 21675 -21676 744 21677 0 -21674 21675 -21676 744 21678 0 -21674 21675 -21676 744 -21679 0 c -2-1 --> break c ( b^{186, 4}_2 ∧ b^{186, 4}_1 ∧ -b^{186, 4}_0 ∧ -p_744) -> break c in CNF: c -b^{186, 4}_2 ∨ -b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ p_744 ∨ break c in DIMACS: -21674 -21675 21676 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{186, 4}_2 ∧ -b^{186, 4}_1 ∧ -b^{186, 4}_0 ∧ true) c in CNF: c -b^{186, 4}_2 ∨ b^{186, 4}_1 ∨ b^{186, 4}_0 ∨ false c in DIMACS: -21674 21675 21676 0 c 3 does not represent an automaton state. c -(-b^{186, 4}_2 ∧ b^{186, 4}_1 ∧ b^{186, 4}_0 ∧ true) c in CNF: c b^{186, 4}_2 ∨ -b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ false c in DIMACS: 21674 -21675 -21676 0 c -3 does not represent an automaton state. c -( b^{186, 4}_2 ∧ b^{186, 4}_1 ∧ b^{186, 4}_0 ∧ true) c in CNF: c -b^{186, 4}_2 ∨ -b^{186, 4}_1 ∨ -b^{186, 4}_0 ∨ false c in DIMACS: -21674 -21675 -21676 0 c i = 5 c -2+1 --> -1 c ( b^{186, 5}_2 ∧ b^{186, 5}_1 ∧ -b^{186, 5}_0 ∧ p_930) -> ( b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ b^{186, 6}_0) c in CNF: c -b^{186, 5}_2 ∨ -b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ -p_930 ∨ b^{186, 6}_2 c -b^{186, 5}_2 ∨ -b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ -p_930 ∨ -b^{186, 6}_1 c -b^{186, 5}_2 ∨ -b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ -p_930 ∨ b^{186, 6}_0 c in DIMACS: -21677 -21678 21679 -930 21680 0 -21677 -21678 21679 -930 -21681 0 -21677 -21678 21679 -930 21682 0 c -1+1 --> 0 c ( b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ b^{186, 5}_0 ∧ p_930) -> (-b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ -b^{186, 6}_0) c in CNF: c -b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ -p_930 ∨ -b^{186, 6}_2 c -b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ -p_930 ∨ -b^{186, 6}_1 c -b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ -p_930 ∨ -b^{186, 6}_0 c in DIMACS: -21677 21678 -21679 -930 -21680 0 -21677 21678 -21679 -930 -21681 0 -21677 21678 -21679 -930 -21682 0 c 0+1 --> 1 c (-b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ -b^{186, 5}_0 ∧ p_930) -> (-b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ b^{186, 6}_0) c in CNF: c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ -p_930 ∨ -b^{186, 6}_2 c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ -p_930 ∨ -b^{186, 6}_1 c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ -p_930 ∨ b^{186, 6}_0 c in DIMACS: 21677 21678 21679 -930 -21680 0 21677 21678 21679 -930 -21681 0 21677 21678 21679 -930 21682 0 c 1+1 --> 2 c (-b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ b^{186, 5}_0 ∧ p_930) -> (-b^{186, 6}_2 ∧ b^{186, 6}_1 ∧ -b^{186, 6}_0) c in CNF: c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ -p_930 ∨ -b^{186, 6}_2 c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ -p_930 ∨ b^{186, 6}_1 c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ -p_930 ∨ -b^{186, 6}_0 c in DIMACS: 21677 21678 -21679 -930 -21680 0 21677 21678 -21679 -930 21681 0 21677 21678 -21679 -930 -21682 0 c 2+1 --> break c (-b^{186, 5}_2 ∧ b^{186, 5}_1 ∧ -b^{186, 5}_0 ∧ p_930) -> break c in CNF: c b^{186, 5}_2 ∨ -b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ -p_930 ∨ break c in DIMACS: 21677 -21678 21679 -930 1162 0 c 2-1 --> 1 c (-b^{186, 5}_2 ∧ b^{186, 5}_1 ∧ -b^{186, 5}_0 ∧ -p_930) -> (-b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ b^{186, 6}_0) c in CNF: c b^{186, 5}_2 ∨ -b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ p_930 ∨ -b^{186, 6}_2 c b^{186, 5}_2 ∨ -b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ p_930 ∨ -b^{186, 6}_1 c b^{186, 5}_2 ∨ -b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ p_930 ∨ b^{186, 6}_0 c in DIMACS: 21677 -21678 21679 930 -21680 0 21677 -21678 21679 930 -21681 0 21677 -21678 21679 930 21682 0 c 1-1 --> 0 c (-b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ b^{186, 5}_0 ∧ -p_930) -> (-b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ -b^{186, 6}_0) c in CNF: c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ p_930 ∨ -b^{186, 6}_2 c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ p_930 ∨ -b^{186, 6}_1 c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ p_930 ∨ -b^{186, 6}_0 c in DIMACS: 21677 21678 -21679 930 -21680 0 21677 21678 -21679 930 -21681 0 21677 21678 -21679 930 -21682 0 c 0-1 --> -1 c (-b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ -b^{186, 5}_0 ∧ -p_930) -> ( b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ b^{186, 6}_0) c in CNF: c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ p_930 ∨ b^{186, 6}_2 c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ p_930 ∨ -b^{186, 6}_1 c b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ p_930 ∨ b^{186, 6}_0 c in DIMACS: 21677 21678 21679 930 21680 0 21677 21678 21679 930 -21681 0 21677 21678 21679 930 21682 0 c -1-1 --> -2 c ( b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ b^{186, 5}_0 ∧ -p_930) -> ( b^{186, 6}_2 ∧ b^{186, 6}_1 ∧ -b^{186, 6}_0) c in CNF: c -b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ p_930 ∨ b^{186, 6}_2 c -b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ p_930 ∨ b^{186, 6}_1 c -b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ p_930 ∨ -b^{186, 6}_0 c in DIMACS: -21677 21678 -21679 930 21680 0 -21677 21678 -21679 930 21681 0 -21677 21678 -21679 930 -21682 0 c -2-1 --> break c ( b^{186, 5}_2 ∧ b^{186, 5}_1 ∧ -b^{186, 5}_0 ∧ -p_930) -> break c in CNF: c -b^{186, 5}_2 ∨ -b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ p_930 ∨ break c in DIMACS: -21677 -21678 21679 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{186, 5}_2 ∧ -b^{186, 5}_1 ∧ -b^{186, 5}_0 ∧ true) c in CNF: c -b^{186, 5}_2 ∨ b^{186, 5}_1 ∨ b^{186, 5}_0 ∨ false c in DIMACS: -21677 21678 21679 0 c 3 does not represent an automaton state. c -(-b^{186, 5}_2 ∧ b^{186, 5}_1 ∧ b^{186, 5}_0 ∧ true) c in CNF: c b^{186, 5}_2 ∨ -b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ false c in DIMACS: 21677 -21678 -21679 0 c -3 does not represent an automaton state. c -( b^{186, 5}_2 ∧ b^{186, 5}_1 ∧ b^{186, 5}_0 ∧ true) c in CNF: c -b^{186, 5}_2 ∨ -b^{186, 5}_1 ∨ -b^{186, 5}_0 ∨ false c in DIMACS: -21677 -21678 -21679 0 c i = 6 c -2+1 --> -1 c ( b^{186, 6}_2 ∧ b^{186, 6}_1 ∧ -b^{186, 6}_0 ∧ p_1116) -> ( b^{186, 7}_2 ∧ -b^{186, 7}_1 ∧ b^{186, 7}_0) c in CNF: c -b^{186, 6}_2 ∨ -b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ -p_1116 ∨ b^{186, 7}_2 c -b^{186, 6}_2 ∨ -b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ -p_1116 ∨ -b^{186, 7}_1 c -b^{186, 6}_2 ∨ -b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ -p_1116 ∨ b^{186, 7}_0 c in DIMACS: -21680 -21681 21682 -1116 21683 0 -21680 -21681 21682 -1116 -21684 0 -21680 -21681 21682 -1116 21685 0 c -1+1 --> 0 c ( b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ b^{186, 6}_0 ∧ p_1116) -> (-b^{186, 7}_2 ∧ -b^{186, 7}_1 ∧ -b^{186, 7}_0) c in CNF: c -b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ -p_1116 ∨ -b^{186, 7}_2 c -b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ -p_1116 ∨ -b^{186, 7}_1 c -b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ -p_1116 ∨ -b^{186, 7}_0 c in DIMACS: -21680 21681 -21682 -1116 -21683 0 -21680 21681 -21682 -1116 -21684 0 -21680 21681 -21682 -1116 -21685 0 c 0+1 --> 1 c (-b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ -b^{186, 6}_0 ∧ p_1116) -> (-b^{186, 7}_2 ∧ -b^{186, 7}_1 ∧ b^{186, 7}_0) c in CNF: c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ -p_1116 ∨ -b^{186, 7}_2 c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ -p_1116 ∨ -b^{186, 7}_1 c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ -p_1116 ∨ b^{186, 7}_0 c in DIMACS: 21680 21681 21682 -1116 -21683 0 21680 21681 21682 -1116 -21684 0 21680 21681 21682 -1116 21685 0 c 1+1 --> 2 c (-b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ b^{186, 6}_0 ∧ p_1116) -> (-b^{186, 7}_2 ∧ b^{186, 7}_1 ∧ -b^{186, 7}_0) c in CNF: c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ -p_1116 ∨ -b^{186, 7}_2 c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ -p_1116 ∨ b^{186, 7}_1 c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ -p_1116 ∨ -b^{186, 7}_0 c in DIMACS: 21680 21681 -21682 -1116 -21683 0 21680 21681 -21682 -1116 21684 0 21680 21681 -21682 -1116 -21685 0 c 2+1 --> break c (-b^{186, 6}_2 ∧ b^{186, 6}_1 ∧ -b^{186, 6}_0 ∧ p_1116) -> break c in CNF: c b^{186, 6}_2 ∨ -b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ -p_1116 ∨ break c in DIMACS: 21680 -21681 21682 -1116 1162 0 c 2-1 --> 1 c (-b^{186, 6}_2 ∧ b^{186, 6}_1 ∧ -b^{186, 6}_0 ∧ -p_1116) -> (-b^{186, 7}_2 ∧ -b^{186, 7}_1 ∧ b^{186, 7}_0) c in CNF: c b^{186, 6}_2 ∨ -b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ p_1116 ∨ -b^{186, 7}_2 c b^{186, 6}_2 ∨ -b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ p_1116 ∨ -b^{186, 7}_1 c b^{186, 6}_2 ∨ -b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ p_1116 ∨ b^{186, 7}_0 c in DIMACS: 21680 -21681 21682 1116 -21683 0 21680 -21681 21682 1116 -21684 0 21680 -21681 21682 1116 21685 0 c 1-1 --> 0 c (-b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ b^{186, 6}_0 ∧ -p_1116) -> (-b^{186, 7}_2 ∧ -b^{186, 7}_1 ∧ -b^{186, 7}_0) c in CNF: c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ p_1116 ∨ -b^{186, 7}_2 c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ p_1116 ∨ -b^{186, 7}_1 c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ p_1116 ∨ -b^{186, 7}_0 c in DIMACS: 21680 21681 -21682 1116 -21683 0 21680 21681 -21682 1116 -21684 0 21680 21681 -21682 1116 -21685 0 c 0-1 --> -1 c (-b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ -b^{186, 6}_0 ∧ -p_1116) -> ( b^{186, 7}_2 ∧ -b^{186, 7}_1 ∧ b^{186, 7}_0) c in CNF: c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ p_1116 ∨ b^{186, 7}_2 c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ p_1116 ∨ -b^{186, 7}_1 c b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ p_1116 ∨ b^{186, 7}_0 c in DIMACS: 21680 21681 21682 1116 21683 0 21680 21681 21682 1116 -21684 0 21680 21681 21682 1116 21685 0 c -1-1 --> -2 c ( b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ b^{186, 6}_0 ∧ -p_1116) -> ( b^{186, 7}_2 ∧ b^{186, 7}_1 ∧ -b^{186, 7}_0) c in CNF: c -b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ p_1116 ∨ b^{186, 7}_2 c -b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ p_1116 ∨ b^{186, 7}_1 c -b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ p_1116 ∨ -b^{186, 7}_0 c in DIMACS: -21680 21681 -21682 1116 21683 0 -21680 21681 -21682 1116 21684 0 -21680 21681 -21682 1116 -21685 0 c -2-1 --> break c ( b^{186, 6}_2 ∧ b^{186, 6}_1 ∧ -b^{186, 6}_0 ∧ -p_1116) -> break c in CNF: c -b^{186, 6}_2 ∨ -b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ p_1116 ∨ break c in DIMACS: -21680 -21681 21682 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{186, 6}_2 ∧ -b^{186, 6}_1 ∧ -b^{186, 6}_0 ∧ true) c in CNF: c -b^{186, 6}_2 ∨ b^{186, 6}_1 ∨ b^{186, 6}_0 ∨ false c in DIMACS: -21680 21681 21682 0 c 3 does not represent an automaton state. c -(-b^{186, 6}_2 ∧ b^{186, 6}_1 ∧ b^{186, 6}_0 ∧ true) c in CNF: c b^{186, 6}_2 ∨ -b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ false c in DIMACS: 21680 -21681 -21682 0 c -3 does not represent an automaton state. c -( b^{186, 6}_2 ∧ b^{186, 6}_1 ∧ b^{186, 6}_0 ∧ true) c in CNF: c -b^{186, 6}_2 ∨ -b^{186, 6}_1 ∨ -b^{186, 6}_0 ∨ false c in DIMACS: -21680 -21681 -21682 0 c INIT for k = 187 c -b^{187, 1}_2 c -b^{187, 1}_1 c -b^{187, 1}_0 c in DIMACS: -21686 0 -21687 0 -21688 0 c Transitions for k = 187 c i = 1 c -2+1 --> -1 c ( b^{187, 1}_2 ∧ b^{187, 1}_1 ∧ -b^{187, 1}_0 ∧ p_187) -> ( b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ b^{187, 2}_0) c in CNF: c -b^{187, 1}_2 ∨ -b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ -p_187 ∨ b^{187, 2}_2 c -b^{187, 1}_2 ∨ -b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ -p_187 ∨ -b^{187, 2}_1 c -b^{187, 1}_2 ∨ -b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ -p_187 ∨ b^{187, 2}_0 c in DIMACS: -21686 -21687 21688 -187 21689 0 -21686 -21687 21688 -187 -21690 0 -21686 -21687 21688 -187 21691 0 c -1+1 --> 0 c ( b^{187, 1}_2 ∧ -b^{187, 1}_1 ∧ b^{187, 1}_0 ∧ p_187) -> (-b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ -b^{187, 2}_0) c in CNF: c -b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ -p_187 ∨ -b^{187, 2}_2 c -b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ -p_187 ∨ -b^{187, 2}_1 c -b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ -p_187 ∨ -b^{187, 2}_0 c in DIMACS: -21686 21687 -21688 -187 -21689 0 -21686 21687 -21688 -187 -21690 0 -21686 21687 -21688 -187 -21691 0 c 0+1 --> 1 c (-b^{187, 1}_2 ∧ -b^{187, 1}_1 ∧ -b^{187, 1}_0 ∧ p_187) -> (-b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ b^{187, 2}_0) c in CNF: c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ -p_187 ∨ -b^{187, 2}_2 c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ -p_187 ∨ -b^{187, 2}_1 c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ -p_187 ∨ b^{187, 2}_0 c in DIMACS: 21686 21687 21688 -187 -21689 0 21686 21687 21688 -187 -21690 0 21686 21687 21688 -187 21691 0 c 1+1 --> 2 c (-b^{187, 1}_2 ∧ -b^{187, 1}_1 ∧ b^{187, 1}_0 ∧ p_187) -> (-b^{187, 2}_2 ∧ b^{187, 2}_1 ∧ -b^{187, 2}_0) c in CNF: c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ -p_187 ∨ -b^{187, 2}_2 c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ -p_187 ∨ b^{187, 2}_1 c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ -p_187 ∨ -b^{187, 2}_0 c in DIMACS: 21686 21687 -21688 -187 -21689 0 21686 21687 -21688 -187 21690 0 21686 21687 -21688 -187 -21691 0 c 2+1 --> break c (-b^{187, 1}_2 ∧ b^{187, 1}_1 ∧ -b^{187, 1}_0 ∧ p_187) -> break c in CNF: c b^{187, 1}_2 ∨ -b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ -p_187 ∨ break c in DIMACS: 21686 -21687 21688 -187 1162 0 c 2-1 --> 1 c (-b^{187, 1}_2 ∧ b^{187, 1}_1 ∧ -b^{187, 1}_0 ∧ -p_187) -> (-b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ b^{187, 2}_0) c in CNF: c b^{187, 1}_2 ∨ -b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ p_187 ∨ -b^{187, 2}_2 c b^{187, 1}_2 ∨ -b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ p_187 ∨ -b^{187, 2}_1 c b^{187, 1}_2 ∨ -b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ p_187 ∨ b^{187, 2}_0 c in DIMACS: 21686 -21687 21688 187 -21689 0 21686 -21687 21688 187 -21690 0 21686 -21687 21688 187 21691 0 c 1-1 --> 0 c (-b^{187, 1}_2 ∧ -b^{187, 1}_1 ∧ b^{187, 1}_0 ∧ -p_187) -> (-b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ -b^{187, 2}_0) c in CNF: c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ p_187 ∨ -b^{187, 2}_2 c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ p_187 ∨ -b^{187, 2}_1 c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ p_187 ∨ -b^{187, 2}_0 c in DIMACS: 21686 21687 -21688 187 -21689 0 21686 21687 -21688 187 -21690 0 21686 21687 -21688 187 -21691 0 c 0-1 --> -1 c (-b^{187, 1}_2 ∧ -b^{187, 1}_1 ∧ -b^{187, 1}_0 ∧ -p_187) -> ( b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ b^{187, 2}_0) c in CNF: c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ p_187 ∨ b^{187, 2}_2 c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ p_187 ∨ -b^{187, 2}_1 c b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ p_187 ∨ b^{187, 2}_0 c in DIMACS: 21686 21687 21688 187 21689 0 21686 21687 21688 187 -21690 0 21686 21687 21688 187 21691 0 c -1-1 --> -2 c ( b^{187, 1}_2 ∧ -b^{187, 1}_1 ∧ b^{187, 1}_0 ∧ -p_187) -> ( b^{187, 2}_2 ∧ b^{187, 2}_1 ∧ -b^{187, 2}_0) c in CNF: c -b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ p_187 ∨ b^{187, 2}_2 c -b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ p_187 ∨ b^{187, 2}_1 c -b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ p_187 ∨ -b^{187, 2}_0 c in DIMACS: -21686 21687 -21688 187 21689 0 -21686 21687 -21688 187 21690 0 -21686 21687 -21688 187 -21691 0 c -2-1 --> break c ( b^{187, 1}_2 ∧ b^{187, 1}_1 ∧ -b^{187, 1}_0 ∧ -p_187) -> break c in CNF: c -b^{187, 1}_2 ∨ -b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ p_187 ∨ break c in DIMACS: -21686 -21687 21688 187 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{187, 1}_2 ∧ -b^{187, 1}_1 ∧ -b^{187, 1}_0 ∧ true) c in CNF: c -b^{187, 1}_2 ∨ b^{187, 1}_1 ∨ b^{187, 1}_0 ∨ false c in DIMACS: -21686 21687 21688 0 c 3 does not represent an automaton state. c -(-b^{187, 1}_2 ∧ b^{187, 1}_1 ∧ b^{187, 1}_0 ∧ true) c in CNF: c b^{187, 1}_2 ∨ -b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ false c in DIMACS: 21686 -21687 -21688 0 c -3 does not represent an automaton state. c -( b^{187, 1}_2 ∧ b^{187, 1}_1 ∧ b^{187, 1}_0 ∧ true) c in CNF: c -b^{187, 1}_2 ∨ -b^{187, 1}_1 ∨ -b^{187, 1}_0 ∨ false c in DIMACS: -21686 -21687 -21688 0 c i = 2 c -2+1 --> -1 c ( b^{187, 2}_2 ∧ b^{187, 2}_1 ∧ -b^{187, 2}_0 ∧ p_374) -> ( b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ b^{187, 3}_0) c in CNF: c -b^{187, 2}_2 ∨ -b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ -p_374 ∨ b^{187, 3}_2 c -b^{187, 2}_2 ∨ -b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ -p_374 ∨ -b^{187, 3}_1 c -b^{187, 2}_2 ∨ -b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ -p_374 ∨ b^{187, 3}_0 c in DIMACS: -21689 -21690 21691 -374 21692 0 -21689 -21690 21691 -374 -21693 0 -21689 -21690 21691 -374 21694 0 c -1+1 --> 0 c ( b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ b^{187, 2}_0 ∧ p_374) -> (-b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ -b^{187, 3}_0) c in CNF: c -b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ -p_374 ∨ -b^{187, 3}_2 c -b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ -p_374 ∨ -b^{187, 3}_1 c -b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ -p_374 ∨ -b^{187, 3}_0 c in DIMACS: -21689 21690 -21691 -374 -21692 0 -21689 21690 -21691 -374 -21693 0 -21689 21690 -21691 -374 -21694 0 c 0+1 --> 1 c (-b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ -b^{187, 2}_0 ∧ p_374) -> (-b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ b^{187, 3}_0) c in CNF: c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ -p_374 ∨ -b^{187, 3}_2 c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ -p_374 ∨ -b^{187, 3}_1 c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ -p_374 ∨ b^{187, 3}_0 c in DIMACS: 21689 21690 21691 -374 -21692 0 21689 21690 21691 -374 -21693 0 21689 21690 21691 -374 21694 0 c 1+1 --> 2 c (-b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ b^{187, 2}_0 ∧ p_374) -> (-b^{187, 3}_2 ∧ b^{187, 3}_1 ∧ -b^{187, 3}_0) c in CNF: c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ -p_374 ∨ -b^{187, 3}_2 c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ -p_374 ∨ b^{187, 3}_1 c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ -p_374 ∨ -b^{187, 3}_0 c in DIMACS: 21689 21690 -21691 -374 -21692 0 21689 21690 -21691 -374 21693 0 21689 21690 -21691 -374 -21694 0 c 2+1 --> break c (-b^{187, 2}_2 ∧ b^{187, 2}_1 ∧ -b^{187, 2}_0 ∧ p_374) -> break c in CNF: c b^{187, 2}_2 ∨ -b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ -p_374 ∨ break c in DIMACS: 21689 -21690 21691 -374 1162 0 c 2-1 --> 1 c (-b^{187, 2}_2 ∧ b^{187, 2}_1 ∧ -b^{187, 2}_0 ∧ -p_374) -> (-b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ b^{187, 3}_0) c in CNF: c b^{187, 2}_2 ∨ -b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ p_374 ∨ -b^{187, 3}_2 c b^{187, 2}_2 ∨ -b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ p_374 ∨ -b^{187, 3}_1 c b^{187, 2}_2 ∨ -b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ p_374 ∨ b^{187, 3}_0 c in DIMACS: 21689 -21690 21691 374 -21692 0 21689 -21690 21691 374 -21693 0 21689 -21690 21691 374 21694 0 c 1-1 --> 0 c (-b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ b^{187, 2}_0 ∧ -p_374) -> (-b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ -b^{187, 3}_0) c in CNF: c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ p_374 ∨ -b^{187, 3}_2 c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ p_374 ∨ -b^{187, 3}_1 c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ p_374 ∨ -b^{187, 3}_0 c in DIMACS: 21689 21690 -21691 374 -21692 0 21689 21690 -21691 374 -21693 0 21689 21690 -21691 374 -21694 0 c 0-1 --> -1 c (-b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ -b^{187, 2}_0 ∧ -p_374) -> ( b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ b^{187, 3}_0) c in CNF: c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ p_374 ∨ b^{187, 3}_2 c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ p_374 ∨ -b^{187, 3}_1 c b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ p_374 ∨ b^{187, 3}_0 c in DIMACS: 21689 21690 21691 374 21692 0 21689 21690 21691 374 -21693 0 21689 21690 21691 374 21694 0 c -1-1 --> -2 c ( b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ b^{187, 2}_0 ∧ -p_374) -> ( b^{187, 3}_2 ∧ b^{187, 3}_1 ∧ -b^{187, 3}_0) c in CNF: c -b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ p_374 ∨ b^{187, 3}_2 c -b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ p_374 ∨ b^{187, 3}_1 c -b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ p_374 ∨ -b^{187, 3}_0 c in DIMACS: -21689 21690 -21691 374 21692 0 -21689 21690 -21691 374 21693 0 -21689 21690 -21691 374 -21694 0 c -2-1 --> break c ( b^{187, 2}_2 ∧ b^{187, 2}_1 ∧ -b^{187, 2}_0 ∧ -p_374) -> break c in CNF: c -b^{187, 2}_2 ∨ -b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ p_374 ∨ break c in DIMACS: -21689 -21690 21691 374 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{187, 2}_2 ∧ -b^{187, 2}_1 ∧ -b^{187, 2}_0 ∧ true) c in CNF: c -b^{187, 2}_2 ∨ b^{187, 2}_1 ∨ b^{187, 2}_0 ∨ false c in DIMACS: -21689 21690 21691 0 c 3 does not represent an automaton state. c -(-b^{187, 2}_2 ∧ b^{187, 2}_1 ∧ b^{187, 2}_0 ∧ true) c in CNF: c b^{187, 2}_2 ∨ -b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ false c in DIMACS: 21689 -21690 -21691 0 c -3 does not represent an automaton state. c -( b^{187, 2}_2 ∧ b^{187, 2}_1 ∧ b^{187, 2}_0 ∧ true) c in CNF: c -b^{187, 2}_2 ∨ -b^{187, 2}_1 ∨ -b^{187, 2}_0 ∨ false c in DIMACS: -21689 -21690 -21691 0 c i = 3 c -2+1 --> -1 c ( b^{187, 3}_2 ∧ b^{187, 3}_1 ∧ -b^{187, 3}_0 ∧ p_561) -> ( b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ b^{187, 4}_0) c in CNF: c -b^{187, 3}_2 ∨ -b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ -p_561 ∨ b^{187, 4}_2 c -b^{187, 3}_2 ∨ -b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ -p_561 ∨ -b^{187, 4}_1 c -b^{187, 3}_2 ∨ -b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ -p_561 ∨ b^{187, 4}_0 c in DIMACS: -21692 -21693 21694 -561 21695 0 -21692 -21693 21694 -561 -21696 0 -21692 -21693 21694 -561 21697 0 c -1+1 --> 0 c ( b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ b^{187, 3}_0 ∧ p_561) -> (-b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ -b^{187, 4}_0) c in CNF: c -b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ -p_561 ∨ -b^{187, 4}_2 c -b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ -p_561 ∨ -b^{187, 4}_1 c -b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ -p_561 ∨ -b^{187, 4}_0 c in DIMACS: -21692 21693 -21694 -561 -21695 0 -21692 21693 -21694 -561 -21696 0 -21692 21693 -21694 -561 -21697 0 c 0+1 --> 1 c (-b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ -b^{187, 3}_0 ∧ p_561) -> (-b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ b^{187, 4}_0) c in CNF: c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ -p_561 ∨ -b^{187, 4}_2 c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ -p_561 ∨ -b^{187, 4}_1 c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ -p_561 ∨ b^{187, 4}_0 c in DIMACS: 21692 21693 21694 -561 -21695 0 21692 21693 21694 -561 -21696 0 21692 21693 21694 -561 21697 0 c 1+1 --> 2 c (-b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ b^{187, 3}_0 ∧ p_561) -> (-b^{187, 4}_2 ∧ b^{187, 4}_1 ∧ -b^{187, 4}_0) c in CNF: c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ -p_561 ∨ -b^{187, 4}_2 c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ -p_561 ∨ b^{187, 4}_1 c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ -p_561 ∨ -b^{187, 4}_0 c in DIMACS: 21692 21693 -21694 -561 -21695 0 21692 21693 -21694 -561 21696 0 21692 21693 -21694 -561 -21697 0 c 2+1 --> break c (-b^{187, 3}_2 ∧ b^{187, 3}_1 ∧ -b^{187, 3}_0 ∧ p_561) -> break c in CNF: c b^{187, 3}_2 ∨ -b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ -p_561 ∨ break c in DIMACS: 21692 -21693 21694 -561 1162 0 c 2-1 --> 1 c (-b^{187, 3}_2 ∧ b^{187, 3}_1 ∧ -b^{187, 3}_0 ∧ -p_561) -> (-b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ b^{187, 4}_0) c in CNF: c b^{187, 3}_2 ∨ -b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ p_561 ∨ -b^{187, 4}_2 c b^{187, 3}_2 ∨ -b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ p_561 ∨ -b^{187, 4}_1 c b^{187, 3}_2 ∨ -b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ p_561 ∨ b^{187, 4}_0 c in DIMACS: 21692 -21693 21694 561 -21695 0 21692 -21693 21694 561 -21696 0 21692 -21693 21694 561 21697 0 c 1-1 --> 0 c (-b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ b^{187, 3}_0 ∧ -p_561) -> (-b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ -b^{187, 4}_0) c in CNF: c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ p_561 ∨ -b^{187, 4}_2 c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ p_561 ∨ -b^{187, 4}_1 c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ p_561 ∨ -b^{187, 4}_0 c in DIMACS: 21692 21693 -21694 561 -21695 0 21692 21693 -21694 561 -21696 0 21692 21693 -21694 561 -21697 0 c 0-1 --> -1 c (-b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ -b^{187, 3}_0 ∧ -p_561) -> ( b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ b^{187, 4}_0) c in CNF: c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ p_561 ∨ b^{187, 4}_2 c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ p_561 ∨ -b^{187, 4}_1 c b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ p_561 ∨ b^{187, 4}_0 c in DIMACS: 21692 21693 21694 561 21695 0 21692 21693 21694 561 -21696 0 21692 21693 21694 561 21697 0 c -1-1 --> -2 c ( b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ b^{187, 3}_0 ∧ -p_561) -> ( b^{187, 4}_2 ∧ b^{187, 4}_1 ∧ -b^{187, 4}_0) c in CNF: c -b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ p_561 ∨ b^{187, 4}_2 c -b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ p_561 ∨ b^{187, 4}_1 c -b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ p_561 ∨ -b^{187, 4}_0 c in DIMACS: -21692 21693 -21694 561 21695 0 -21692 21693 -21694 561 21696 0 -21692 21693 -21694 561 -21697 0 c -2-1 --> break c ( b^{187, 3}_2 ∧ b^{187, 3}_1 ∧ -b^{187, 3}_0 ∧ -p_561) -> break c in CNF: c -b^{187, 3}_2 ∨ -b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ p_561 ∨ break c in DIMACS: -21692 -21693 21694 561 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{187, 3}_2 ∧ -b^{187, 3}_1 ∧ -b^{187, 3}_0 ∧ true) c in CNF: c -b^{187, 3}_2 ∨ b^{187, 3}_1 ∨ b^{187, 3}_0 ∨ false c in DIMACS: -21692 21693 21694 0 c 3 does not represent an automaton state. c -(-b^{187, 3}_2 ∧ b^{187, 3}_1 ∧ b^{187, 3}_0 ∧ true) c in CNF: c b^{187, 3}_2 ∨ -b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ false c in DIMACS: 21692 -21693 -21694 0 c -3 does not represent an automaton state. c -( b^{187, 3}_2 ∧ b^{187, 3}_1 ∧ b^{187, 3}_0 ∧ true) c in CNF: c -b^{187, 3}_2 ∨ -b^{187, 3}_1 ∨ -b^{187, 3}_0 ∨ false c in DIMACS: -21692 -21693 -21694 0 c i = 4 c -2+1 --> -1 c ( b^{187, 4}_2 ∧ b^{187, 4}_1 ∧ -b^{187, 4}_0 ∧ p_748) -> ( b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ b^{187, 5}_0) c in CNF: c -b^{187, 4}_2 ∨ -b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ -p_748 ∨ b^{187, 5}_2 c -b^{187, 4}_2 ∨ -b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ -p_748 ∨ -b^{187, 5}_1 c -b^{187, 4}_2 ∨ -b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ -p_748 ∨ b^{187, 5}_0 c in DIMACS: -21695 -21696 21697 -748 21698 0 -21695 -21696 21697 -748 -21699 0 -21695 -21696 21697 -748 21700 0 c -1+1 --> 0 c ( b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ b^{187, 4}_0 ∧ p_748) -> (-b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ -b^{187, 5}_0) c in CNF: c -b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ -p_748 ∨ -b^{187, 5}_2 c -b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ -p_748 ∨ -b^{187, 5}_1 c -b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ -p_748 ∨ -b^{187, 5}_0 c in DIMACS: -21695 21696 -21697 -748 -21698 0 -21695 21696 -21697 -748 -21699 0 -21695 21696 -21697 -748 -21700 0 c 0+1 --> 1 c (-b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ -b^{187, 4}_0 ∧ p_748) -> (-b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ b^{187, 5}_0) c in CNF: c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ -p_748 ∨ -b^{187, 5}_2 c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ -p_748 ∨ -b^{187, 5}_1 c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ -p_748 ∨ b^{187, 5}_0 c in DIMACS: 21695 21696 21697 -748 -21698 0 21695 21696 21697 -748 -21699 0 21695 21696 21697 -748 21700 0 c 1+1 --> 2 c (-b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ b^{187, 4}_0 ∧ p_748) -> (-b^{187, 5}_2 ∧ b^{187, 5}_1 ∧ -b^{187, 5}_0) c in CNF: c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ -p_748 ∨ -b^{187, 5}_2 c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ -p_748 ∨ b^{187, 5}_1 c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ -p_748 ∨ -b^{187, 5}_0 c in DIMACS: 21695 21696 -21697 -748 -21698 0 21695 21696 -21697 -748 21699 0 21695 21696 -21697 -748 -21700 0 c 2+1 --> break c (-b^{187, 4}_2 ∧ b^{187, 4}_1 ∧ -b^{187, 4}_0 ∧ p_748) -> break c in CNF: c b^{187, 4}_2 ∨ -b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ -p_748 ∨ break c in DIMACS: 21695 -21696 21697 -748 1162 0 c 2-1 --> 1 c (-b^{187, 4}_2 ∧ b^{187, 4}_1 ∧ -b^{187, 4}_0 ∧ -p_748) -> (-b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ b^{187, 5}_0) c in CNF: c b^{187, 4}_2 ∨ -b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ p_748 ∨ -b^{187, 5}_2 c b^{187, 4}_2 ∨ -b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ p_748 ∨ -b^{187, 5}_1 c b^{187, 4}_2 ∨ -b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ p_748 ∨ b^{187, 5}_0 c in DIMACS: 21695 -21696 21697 748 -21698 0 21695 -21696 21697 748 -21699 0 21695 -21696 21697 748 21700 0 c 1-1 --> 0 c (-b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ b^{187, 4}_0 ∧ -p_748) -> (-b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ -b^{187, 5}_0) c in CNF: c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ p_748 ∨ -b^{187, 5}_2 c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ p_748 ∨ -b^{187, 5}_1 c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ p_748 ∨ -b^{187, 5}_0 c in DIMACS: 21695 21696 -21697 748 -21698 0 21695 21696 -21697 748 -21699 0 21695 21696 -21697 748 -21700 0 c 0-1 --> -1 c (-b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ -b^{187, 4}_0 ∧ -p_748) -> ( b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ b^{187, 5}_0) c in CNF: c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ p_748 ∨ b^{187, 5}_2 c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ p_748 ∨ -b^{187, 5}_1 c b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ p_748 ∨ b^{187, 5}_0 c in DIMACS: 21695 21696 21697 748 21698 0 21695 21696 21697 748 -21699 0 21695 21696 21697 748 21700 0 c -1-1 --> -2 c ( b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ b^{187, 4}_0 ∧ -p_748) -> ( b^{187, 5}_2 ∧ b^{187, 5}_1 ∧ -b^{187, 5}_0) c in CNF: c -b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ p_748 ∨ b^{187, 5}_2 c -b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ p_748 ∨ b^{187, 5}_1 c -b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ p_748 ∨ -b^{187, 5}_0 c in DIMACS: -21695 21696 -21697 748 21698 0 -21695 21696 -21697 748 21699 0 -21695 21696 -21697 748 -21700 0 c -2-1 --> break c ( b^{187, 4}_2 ∧ b^{187, 4}_1 ∧ -b^{187, 4}_0 ∧ -p_748) -> break c in CNF: c -b^{187, 4}_2 ∨ -b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ p_748 ∨ break c in DIMACS: -21695 -21696 21697 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{187, 4}_2 ∧ -b^{187, 4}_1 ∧ -b^{187, 4}_0 ∧ true) c in CNF: c -b^{187, 4}_2 ∨ b^{187, 4}_1 ∨ b^{187, 4}_0 ∨ false c in DIMACS: -21695 21696 21697 0 c 3 does not represent an automaton state. c -(-b^{187, 4}_2 ∧ b^{187, 4}_1 ∧ b^{187, 4}_0 ∧ true) c in CNF: c b^{187, 4}_2 ∨ -b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ false c in DIMACS: 21695 -21696 -21697 0 c -3 does not represent an automaton state. c -( b^{187, 4}_2 ∧ b^{187, 4}_1 ∧ b^{187, 4}_0 ∧ true) c in CNF: c -b^{187, 4}_2 ∨ -b^{187, 4}_1 ∨ -b^{187, 4}_0 ∨ false c in DIMACS: -21695 -21696 -21697 0 c i = 5 c -2+1 --> -1 c ( b^{187, 5}_2 ∧ b^{187, 5}_1 ∧ -b^{187, 5}_0 ∧ p_935) -> ( b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ b^{187, 6}_0) c in CNF: c -b^{187, 5}_2 ∨ -b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ -p_935 ∨ b^{187, 6}_2 c -b^{187, 5}_2 ∨ -b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ -p_935 ∨ -b^{187, 6}_1 c -b^{187, 5}_2 ∨ -b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ -p_935 ∨ b^{187, 6}_0 c in DIMACS: -21698 -21699 21700 -935 21701 0 -21698 -21699 21700 -935 -21702 0 -21698 -21699 21700 -935 21703 0 c -1+1 --> 0 c ( b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ b^{187, 5}_0 ∧ p_935) -> (-b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ -b^{187, 6}_0) c in CNF: c -b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ -p_935 ∨ -b^{187, 6}_2 c -b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ -p_935 ∨ -b^{187, 6}_1 c -b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ -p_935 ∨ -b^{187, 6}_0 c in DIMACS: -21698 21699 -21700 -935 -21701 0 -21698 21699 -21700 -935 -21702 0 -21698 21699 -21700 -935 -21703 0 c 0+1 --> 1 c (-b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ -b^{187, 5}_0 ∧ p_935) -> (-b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ b^{187, 6}_0) c in CNF: c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ -p_935 ∨ -b^{187, 6}_2 c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ -p_935 ∨ -b^{187, 6}_1 c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ -p_935 ∨ b^{187, 6}_0 c in DIMACS: 21698 21699 21700 -935 -21701 0 21698 21699 21700 -935 -21702 0 21698 21699 21700 -935 21703 0 c 1+1 --> 2 c (-b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ b^{187, 5}_0 ∧ p_935) -> (-b^{187, 6}_2 ∧ b^{187, 6}_1 ∧ -b^{187, 6}_0) c in CNF: c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ -p_935 ∨ -b^{187, 6}_2 c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ -p_935 ∨ b^{187, 6}_1 c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ -p_935 ∨ -b^{187, 6}_0 c in DIMACS: 21698 21699 -21700 -935 -21701 0 21698 21699 -21700 -935 21702 0 21698 21699 -21700 -935 -21703 0 c 2+1 --> break c (-b^{187, 5}_2 ∧ b^{187, 5}_1 ∧ -b^{187, 5}_0 ∧ p_935) -> break c in CNF: c b^{187, 5}_2 ∨ -b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ -p_935 ∨ break c in DIMACS: 21698 -21699 21700 -935 1162 0 c 2-1 --> 1 c (-b^{187, 5}_2 ∧ b^{187, 5}_1 ∧ -b^{187, 5}_0 ∧ -p_935) -> (-b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ b^{187, 6}_0) c in CNF: c b^{187, 5}_2 ∨ -b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ p_935 ∨ -b^{187, 6}_2 c b^{187, 5}_2 ∨ -b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ p_935 ∨ -b^{187, 6}_1 c b^{187, 5}_2 ∨ -b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ p_935 ∨ b^{187, 6}_0 c in DIMACS: 21698 -21699 21700 935 -21701 0 21698 -21699 21700 935 -21702 0 21698 -21699 21700 935 21703 0 c 1-1 --> 0 c (-b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ b^{187, 5}_0 ∧ -p_935) -> (-b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ -b^{187, 6}_0) c in CNF: c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ p_935 ∨ -b^{187, 6}_2 c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ p_935 ∨ -b^{187, 6}_1 c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ p_935 ∨ -b^{187, 6}_0 c in DIMACS: 21698 21699 -21700 935 -21701 0 21698 21699 -21700 935 -21702 0 21698 21699 -21700 935 -21703 0 c 0-1 --> -1 c (-b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ -b^{187, 5}_0 ∧ -p_935) -> ( b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ b^{187, 6}_0) c in CNF: c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ p_935 ∨ b^{187, 6}_2 c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ p_935 ∨ -b^{187, 6}_1 c b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ p_935 ∨ b^{187, 6}_0 c in DIMACS: 21698 21699 21700 935 21701 0 21698 21699 21700 935 -21702 0 21698 21699 21700 935 21703 0 c -1-1 --> -2 c ( b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ b^{187, 5}_0 ∧ -p_935) -> ( b^{187, 6}_2 ∧ b^{187, 6}_1 ∧ -b^{187, 6}_0) c in CNF: c -b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ p_935 ∨ b^{187, 6}_2 c -b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ p_935 ∨ b^{187, 6}_1 c -b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ p_935 ∨ -b^{187, 6}_0 c in DIMACS: -21698 21699 -21700 935 21701 0 -21698 21699 -21700 935 21702 0 -21698 21699 -21700 935 -21703 0 c -2-1 --> break c ( b^{187, 5}_2 ∧ b^{187, 5}_1 ∧ -b^{187, 5}_0 ∧ -p_935) -> break c in CNF: c -b^{187, 5}_2 ∨ -b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ p_935 ∨ break c in DIMACS: -21698 -21699 21700 935 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{187, 5}_2 ∧ -b^{187, 5}_1 ∧ -b^{187, 5}_0 ∧ true) c in CNF: c -b^{187, 5}_2 ∨ b^{187, 5}_1 ∨ b^{187, 5}_0 ∨ false c in DIMACS: -21698 21699 21700 0 c 3 does not represent an automaton state. c -(-b^{187, 5}_2 ∧ b^{187, 5}_1 ∧ b^{187, 5}_0 ∧ true) c in CNF: c b^{187, 5}_2 ∨ -b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ false c in DIMACS: 21698 -21699 -21700 0 c -3 does not represent an automaton state. c -( b^{187, 5}_2 ∧ b^{187, 5}_1 ∧ b^{187, 5}_0 ∧ true) c in CNF: c -b^{187, 5}_2 ∨ -b^{187, 5}_1 ∨ -b^{187, 5}_0 ∨ false c in DIMACS: -21698 -21699 -21700 0 c i = 6 c -2+1 --> -1 c ( b^{187, 6}_2 ∧ b^{187, 6}_1 ∧ -b^{187, 6}_0 ∧ p_1122) -> ( b^{187, 7}_2 ∧ -b^{187, 7}_1 ∧ b^{187, 7}_0) c in CNF: c -b^{187, 6}_2 ∨ -b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ -p_1122 ∨ b^{187, 7}_2 c -b^{187, 6}_2 ∨ -b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ -p_1122 ∨ -b^{187, 7}_1 c -b^{187, 6}_2 ∨ -b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ -p_1122 ∨ b^{187, 7}_0 c in DIMACS: -21701 -21702 21703 -1122 21704 0 -21701 -21702 21703 -1122 -21705 0 -21701 -21702 21703 -1122 21706 0 c -1+1 --> 0 c ( b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ b^{187, 6}_0 ∧ p_1122) -> (-b^{187, 7}_2 ∧ -b^{187, 7}_1 ∧ -b^{187, 7}_0) c in CNF: c -b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ -p_1122 ∨ -b^{187, 7}_2 c -b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ -p_1122 ∨ -b^{187, 7}_1 c -b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ -p_1122 ∨ -b^{187, 7}_0 c in DIMACS: -21701 21702 -21703 -1122 -21704 0 -21701 21702 -21703 -1122 -21705 0 -21701 21702 -21703 -1122 -21706 0 c 0+1 --> 1 c (-b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ -b^{187, 6}_0 ∧ p_1122) -> (-b^{187, 7}_2 ∧ -b^{187, 7}_1 ∧ b^{187, 7}_0) c in CNF: c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ -p_1122 ∨ -b^{187, 7}_2 c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ -p_1122 ∨ -b^{187, 7}_1 c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ -p_1122 ∨ b^{187, 7}_0 c in DIMACS: 21701 21702 21703 -1122 -21704 0 21701 21702 21703 -1122 -21705 0 21701 21702 21703 -1122 21706 0 c 1+1 --> 2 c (-b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ b^{187, 6}_0 ∧ p_1122) -> (-b^{187, 7}_2 ∧ b^{187, 7}_1 ∧ -b^{187, 7}_0) c in CNF: c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ -p_1122 ∨ -b^{187, 7}_2 c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ -p_1122 ∨ b^{187, 7}_1 c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ -p_1122 ∨ -b^{187, 7}_0 c in DIMACS: 21701 21702 -21703 -1122 -21704 0 21701 21702 -21703 -1122 21705 0 21701 21702 -21703 -1122 -21706 0 c 2+1 --> break c (-b^{187, 6}_2 ∧ b^{187, 6}_1 ∧ -b^{187, 6}_0 ∧ p_1122) -> break c in CNF: c b^{187, 6}_2 ∨ -b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ -p_1122 ∨ break c in DIMACS: 21701 -21702 21703 -1122 1162 0 c 2-1 --> 1 c (-b^{187, 6}_2 ∧ b^{187, 6}_1 ∧ -b^{187, 6}_0 ∧ -p_1122) -> (-b^{187, 7}_2 ∧ -b^{187, 7}_1 ∧ b^{187, 7}_0) c in CNF: c b^{187, 6}_2 ∨ -b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ p_1122 ∨ -b^{187, 7}_2 c b^{187, 6}_2 ∨ -b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ p_1122 ∨ -b^{187, 7}_1 c b^{187, 6}_2 ∨ -b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ p_1122 ∨ b^{187, 7}_0 c in DIMACS: 21701 -21702 21703 1122 -21704 0 21701 -21702 21703 1122 -21705 0 21701 -21702 21703 1122 21706 0 c 1-1 --> 0 c (-b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ b^{187, 6}_0 ∧ -p_1122) -> (-b^{187, 7}_2 ∧ -b^{187, 7}_1 ∧ -b^{187, 7}_0) c in CNF: c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ p_1122 ∨ -b^{187, 7}_2 c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ p_1122 ∨ -b^{187, 7}_1 c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ p_1122 ∨ -b^{187, 7}_0 c in DIMACS: 21701 21702 -21703 1122 -21704 0 21701 21702 -21703 1122 -21705 0 21701 21702 -21703 1122 -21706 0 c 0-1 --> -1 c (-b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ -b^{187, 6}_0 ∧ -p_1122) -> ( b^{187, 7}_2 ∧ -b^{187, 7}_1 ∧ b^{187, 7}_0) c in CNF: c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ p_1122 ∨ b^{187, 7}_2 c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ p_1122 ∨ -b^{187, 7}_1 c b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ p_1122 ∨ b^{187, 7}_0 c in DIMACS: 21701 21702 21703 1122 21704 0 21701 21702 21703 1122 -21705 0 21701 21702 21703 1122 21706 0 c -1-1 --> -2 c ( b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ b^{187, 6}_0 ∧ -p_1122) -> ( b^{187, 7}_2 ∧ b^{187, 7}_1 ∧ -b^{187, 7}_0) c in CNF: c -b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ p_1122 ∨ b^{187, 7}_2 c -b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ p_1122 ∨ b^{187, 7}_1 c -b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ p_1122 ∨ -b^{187, 7}_0 c in DIMACS: -21701 21702 -21703 1122 21704 0 -21701 21702 -21703 1122 21705 0 -21701 21702 -21703 1122 -21706 0 c -2-1 --> break c ( b^{187, 6}_2 ∧ b^{187, 6}_1 ∧ -b^{187, 6}_0 ∧ -p_1122) -> break c in CNF: c -b^{187, 6}_2 ∨ -b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ p_1122 ∨ break c in DIMACS: -21701 -21702 21703 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{187, 6}_2 ∧ -b^{187, 6}_1 ∧ -b^{187, 6}_0 ∧ true) c in CNF: c -b^{187, 6}_2 ∨ b^{187, 6}_1 ∨ b^{187, 6}_0 ∨ false c in DIMACS: -21701 21702 21703 0 c 3 does not represent an automaton state. c -(-b^{187, 6}_2 ∧ b^{187, 6}_1 ∧ b^{187, 6}_0 ∧ true) c in CNF: c b^{187, 6}_2 ∨ -b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ false c in DIMACS: 21701 -21702 -21703 0 c -3 does not represent an automaton state. c -( b^{187, 6}_2 ∧ b^{187, 6}_1 ∧ b^{187, 6}_0 ∧ true) c in CNF: c -b^{187, 6}_2 ∨ -b^{187, 6}_1 ∨ -b^{187, 6}_0 ∨ false c in DIMACS: -21701 -21702 -21703 0 c INIT for k = 188 c -b^{188, 1}_2 c -b^{188, 1}_1 c -b^{188, 1}_0 c in DIMACS: -21707 0 -21708 0 -21709 0 c Transitions for k = 188 c i = 1 c -2+1 --> -1 c ( b^{188, 1}_2 ∧ b^{188, 1}_1 ∧ -b^{188, 1}_0 ∧ p_188) -> ( b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ b^{188, 2}_0) c in CNF: c -b^{188, 1}_2 ∨ -b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ -p_188 ∨ b^{188, 2}_2 c -b^{188, 1}_2 ∨ -b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ -p_188 ∨ -b^{188, 2}_1 c -b^{188, 1}_2 ∨ -b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ -p_188 ∨ b^{188, 2}_0 c in DIMACS: -21707 -21708 21709 -188 21710 0 -21707 -21708 21709 -188 -21711 0 -21707 -21708 21709 -188 21712 0 c -1+1 --> 0 c ( b^{188, 1}_2 ∧ -b^{188, 1}_1 ∧ b^{188, 1}_0 ∧ p_188) -> (-b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ -b^{188, 2}_0) c in CNF: c -b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ -p_188 ∨ -b^{188, 2}_2 c -b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ -p_188 ∨ -b^{188, 2}_1 c -b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ -p_188 ∨ -b^{188, 2}_0 c in DIMACS: -21707 21708 -21709 -188 -21710 0 -21707 21708 -21709 -188 -21711 0 -21707 21708 -21709 -188 -21712 0 c 0+1 --> 1 c (-b^{188, 1}_2 ∧ -b^{188, 1}_1 ∧ -b^{188, 1}_0 ∧ p_188) -> (-b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ b^{188, 2}_0) c in CNF: c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ -p_188 ∨ -b^{188, 2}_2 c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ -p_188 ∨ -b^{188, 2}_1 c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ -p_188 ∨ b^{188, 2}_0 c in DIMACS: 21707 21708 21709 -188 -21710 0 21707 21708 21709 -188 -21711 0 21707 21708 21709 -188 21712 0 c 1+1 --> 2 c (-b^{188, 1}_2 ∧ -b^{188, 1}_1 ∧ b^{188, 1}_0 ∧ p_188) -> (-b^{188, 2}_2 ∧ b^{188, 2}_1 ∧ -b^{188, 2}_0) c in CNF: c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ -p_188 ∨ -b^{188, 2}_2 c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ -p_188 ∨ b^{188, 2}_1 c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ -p_188 ∨ -b^{188, 2}_0 c in DIMACS: 21707 21708 -21709 -188 -21710 0 21707 21708 -21709 -188 21711 0 21707 21708 -21709 -188 -21712 0 c 2+1 --> break c (-b^{188, 1}_2 ∧ b^{188, 1}_1 ∧ -b^{188, 1}_0 ∧ p_188) -> break c in CNF: c b^{188, 1}_2 ∨ -b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ -p_188 ∨ break c in DIMACS: 21707 -21708 21709 -188 1162 0 c 2-1 --> 1 c (-b^{188, 1}_2 ∧ b^{188, 1}_1 ∧ -b^{188, 1}_0 ∧ -p_188) -> (-b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ b^{188, 2}_0) c in CNF: c b^{188, 1}_2 ∨ -b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ p_188 ∨ -b^{188, 2}_2 c b^{188, 1}_2 ∨ -b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ p_188 ∨ -b^{188, 2}_1 c b^{188, 1}_2 ∨ -b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ p_188 ∨ b^{188, 2}_0 c in DIMACS: 21707 -21708 21709 188 -21710 0 21707 -21708 21709 188 -21711 0 21707 -21708 21709 188 21712 0 c 1-1 --> 0 c (-b^{188, 1}_2 ∧ -b^{188, 1}_1 ∧ b^{188, 1}_0 ∧ -p_188) -> (-b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ -b^{188, 2}_0) c in CNF: c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ p_188 ∨ -b^{188, 2}_2 c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ p_188 ∨ -b^{188, 2}_1 c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ p_188 ∨ -b^{188, 2}_0 c in DIMACS: 21707 21708 -21709 188 -21710 0 21707 21708 -21709 188 -21711 0 21707 21708 -21709 188 -21712 0 c 0-1 --> -1 c (-b^{188, 1}_2 ∧ -b^{188, 1}_1 ∧ -b^{188, 1}_0 ∧ -p_188) -> ( b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ b^{188, 2}_0) c in CNF: c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ p_188 ∨ b^{188, 2}_2 c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ p_188 ∨ -b^{188, 2}_1 c b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ p_188 ∨ b^{188, 2}_0 c in DIMACS: 21707 21708 21709 188 21710 0 21707 21708 21709 188 -21711 0 21707 21708 21709 188 21712 0 c -1-1 --> -2 c ( b^{188, 1}_2 ∧ -b^{188, 1}_1 ∧ b^{188, 1}_0 ∧ -p_188) -> ( b^{188, 2}_2 ∧ b^{188, 2}_1 ∧ -b^{188, 2}_0) c in CNF: c -b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ p_188 ∨ b^{188, 2}_2 c -b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ p_188 ∨ b^{188, 2}_1 c -b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ p_188 ∨ -b^{188, 2}_0 c in DIMACS: -21707 21708 -21709 188 21710 0 -21707 21708 -21709 188 21711 0 -21707 21708 -21709 188 -21712 0 c -2-1 --> break c ( b^{188, 1}_2 ∧ b^{188, 1}_1 ∧ -b^{188, 1}_0 ∧ -p_188) -> break c in CNF: c -b^{188, 1}_2 ∨ -b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ p_188 ∨ break c in DIMACS: -21707 -21708 21709 188 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{188, 1}_2 ∧ -b^{188, 1}_1 ∧ -b^{188, 1}_0 ∧ true) c in CNF: c -b^{188, 1}_2 ∨ b^{188, 1}_1 ∨ b^{188, 1}_0 ∨ false c in DIMACS: -21707 21708 21709 0 c 3 does not represent an automaton state. c -(-b^{188, 1}_2 ∧ b^{188, 1}_1 ∧ b^{188, 1}_0 ∧ true) c in CNF: c b^{188, 1}_2 ∨ -b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ false c in DIMACS: 21707 -21708 -21709 0 c -3 does not represent an automaton state. c -( b^{188, 1}_2 ∧ b^{188, 1}_1 ∧ b^{188, 1}_0 ∧ true) c in CNF: c -b^{188, 1}_2 ∨ -b^{188, 1}_1 ∨ -b^{188, 1}_0 ∨ false c in DIMACS: -21707 -21708 -21709 0 c i = 2 c -2+1 --> -1 c ( b^{188, 2}_2 ∧ b^{188, 2}_1 ∧ -b^{188, 2}_0 ∧ p_376) -> ( b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ b^{188, 3}_0) c in CNF: c -b^{188, 2}_2 ∨ -b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ -p_376 ∨ b^{188, 3}_2 c -b^{188, 2}_2 ∨ -b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ -p_376 ∨ -b^{188, 3}_1 c -b^{188, 2}_2 ∨ -b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ -p_376 ∨ b^{188, 3}_0 c in DIMACS: -21710 -21711 21712 -376 21713 0 -21710 -21711 21712 -376 -21714 0 -21710 -21711 21712 -376 21715 0 c -1+1 --> 0 c ( b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ b^{188, 2}_0 ∧ p_376) -> (-b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ -b^{188, 3}_0) c in CNF: c -b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ -p_376 ∨ -b^{188, 3}_2 c -b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ -p_376 ∨ -b^{188, 3}_1 c -b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ -p_376 ∨ -b^{188, 3}_0 c in DIMACS: -21710 21711 -21712 -376 -21713 0 -21710 21711 -21712 -376 -21714 0 -21710 21711 -21712 -376 -21715 0 c 0+1 --> 1 c (-b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ -b^{188, 2}_0 ∧ p_376) -> (-b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ b^{188, 3}_0) c in CNF: c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ -p_376 ∨ -b^{188, 3}_2 c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ -p_376 ∨ -b^{188, 3}_1 c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ -p_376 ∨ b^{188, 3}_0 c in DIMACS: 21710 21711 21712 -376 -21713 0 21710 21711 21712 -376 -21714 0 21710 21711 21712 -376 21715 0 c 1+1 --> 2 c (-b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ b^{188, 2}_0 ∧ p_376) -> (-b^{188, 3}_2 ∧ b^{188, 3}_1 ∧ -b^{188, 3}_0) c in CNF: c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ -p_376 ∨ -b^{188, 3}_2 c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ -p_376 ∨ b^{188, 3}_1 c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ -p_376 ∨ -b^{188, 3}_0 c in DIMACS: 21710 21711 -21712 -376 -21713 0 21710 21711 -21712 -376 21714 0 21710 21711 -21712 -376 -21715 0 c 2+1 --> break c (-b^{188, 2}_2 ∧ b^{188, 2}_1 ∧ -b^{188, 2}_0 ∧ p_376) -> break c in CNF: c b^{188, 2}_2 ∨ -b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ -p_376 ∨ break c in DIMACS: 21710 -21711 21712 -376 1162 0 c 2-1 --> 1 c (-b^{188, 2}_2 ∧ b^{188, 2}_1 ∧ -b^{188, 2}_0 ∧ -p_376) -> (-b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ b^{188, 3}_0) c in CNF: c b^{188, 2}_2 ∨ -b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ p_376 ∨ -b^{188, 3}_2 c b^{188, 2}_2 ∨ -b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ p_376 ∨ -b^{188, 3}_1 c b^{188, 2}_2 ∨ -b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ p_376 ∨ b^{188, 3}_0 c in DIMACS: 21710 -21711 21712 376 -21713 0 21710 -21711 21712 376 -21714 0 21710 -21711 21712 376 21715 0 c 1-1 --> 0 c (-b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ b^{188, 2}_0 ∧ -p_376) -> (-b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ -b^{188, 3}_0) c in CNF: c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ p_376 ∨ -b^{188, 3}_2 c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ p_376 ∨ -b^{188, 3}_1 c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ p_376 ∨ -b^{188, 3}_0 c in DIMACS: 21710 21711 -21712 376 -21713 0 21710 21711 -21712 376 -21714 0 21710 21711 -21712 376 -21715 0 c 0-1 --> -1 c (-b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ -b^{188, 2}_0 ∧ -p_376) -> ( b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ b^{188, 3}_0) c in CNF: c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ p_376 ∨ b^{188, 3}_2 c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ p_376 ∨ -b^{188, 3}_1 c b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ p_376 ∨ b^{188, 3}_0 c in DIMACS: 21710 21711 21712 376 21713 0 21710 21711 21712 376 -21714 0 21710 21711 21712 376 21715 0 c -1-1 --> -2 c ( b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ b^{188, 2}_0 ∧ -p_376) -> ( b^{188, 3}_2 ∧ b^{188, 3}_1 ∧ -b^{188, 3}_0) c in CNF: c -b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ p_376 ∨ b^{188, 3}_2 c -b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ p_376 ∨ b^{188, 3}_1 c -b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ p_376 ∨ -b^{188, 3}_0 c in DIMACS: -21710 21711 -21712 376 21713 0 -21710 21711 -21712 376 21714 0 -21710 21711 -21712 376 -21715 0 c -2-1 --> break c ( b^{188, 2}_2 ∧ b^{188, 2}_1 ∧ -b^{188, 2}_0 ∧ -p_376) -> break c in CNF: c -b^{188, 2}_2 ∨ -b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ p_376 ∨ break c in DIMACS: -21710 -21711 21712 376 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{188, 2}_2 ∧ -b^{188, 2}_1 ∧ -b^{188, 2}_0 ∧ true) c in CNF: c -b^{188, 2}_2 ∨ b^{188, 2}_1 ∨ b^{188, 2}_0 ∨ false c in DIMACS: -21710 21711 21712 0 c 3 does not represent an automaton state. c -(-b^{188, 2}_2 ∧ b^{188, 2}_1 ∧ b^{188, 2}_0 ∧ true) c in CNF: c b^{188, 2}_2 ∨ -b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ false c in DIMACS: 21710 -21711 -21712 0 c -3 does not represent an automaton state. c -( b^{188, 2}_2 ∧ b^{188, 2}_1 ∧ b^{188, 2}_0 ∧ true) c in CNF: c -b^{188, 2}_2 ∨ -b^{188, 2}_1 ∨ -b^{188, 2}_0 ∨ false c in DIMACS: -21710 -21711 -21712 0 c i = 3 c -2+1 --> -1 c ( b^{188, 3}_2 ∧ b^{188, 3}_1 ∧ -b^{188, 3}_0 ∧ p_564) -> ( b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ b^{188, 4}_0) c in CNF: c -b^{188, 3}_2 ∨ -b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ -p_564 ∨ b^{188, 4}_2 c -b^{188, 3}_2 ∨ -b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ -p_564 ∨ -b^{188, 4}_1 c -b^{188, 3}_2 ∨ -b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ -p_564 ∨ b^{188, 4}_0 c in DIMACS: -21713 -21714 21715 -564 21716 0 -21713 -21714 21715 -564 -21717 0 -21713 -21714 21715 -564 21718 0 c -1+1 --> 0 c ( b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ b^{188, 3}_0 ∧ p_564) -> (-b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ -b^{188, 4}_0) c in CNF: c -b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ -p_564 ∨ -b^{188, 4}_2 c -b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ -p_564 ∨ -b^{188, 4}_1 c -b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ -p_564 ∨ -b^{188, 4}_0 c in DIMACS: -21713 21714 -21715 -564 -21716 0 -21713 21714 -21715 -564 -21717 0 -21713 21714 -21715 -564 -21718 0 c 0+1 --> 1 c (-b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ -b^{188, 3}_0 ∧ p_564) -> (-b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ b^{188, 4}_0) c in CNF: c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ -p_564 ∨ -b^{188, 4}_2 c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ -p_564 ∨ -b^{188, 4}_1 c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ -p_564 ∨ b^{188, 4}_0 c in DIMACS: 21713 21714 21715 -564 -21716 0 21713 21714 21715 -564 -21717 0 21713 21714 21715 -564 21718 0 c 1+1 --> 2 c (-b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ b^{188, 3}_0 ∧ p_564) -> (-b^{188, 4}_2 ∧ b^{188, 4}_1 ∧ -b^{188, 4}_0) c in CNF: c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ -p_564 ∨ -b^{188, 4}_2 c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ -p_564 ∨ b^{188, 4}_1 c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ -p_564 ∨ -b^{188, 4}_0 c in DIMACS: 21713 21714 -21715 -564 -21716 0 21713 21714 -21715 -564 21717 0 21713 21714 -21715 -564 -21718 0 c 2+1 --> break c (-b^{188, 3}_2 ∧ b^{188, 3}_1 ∧ -b^{188, 3}_0 ∧ p_564) -> break c in CNF: c b^{188, 3}_2 ∨ -b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ -p_564 ∨ break c in DIMACS: 21713 -21714 21715 -564 1162 0 c 2-1 --> 1 c (-b^{188, 3}_2 ∧ b^{188, 3}_1 ∧ -b^{188, 3}_0 ∧ -p_564) -> (-b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ b^{188, 4}_0) c in CNF: c b^{188, 3}_2 ∨ -b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ p_564 ∨ -b^{188, 4}_2 c b^{188, 3}_2 ∨ -b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ p_564 ∨ -b^{188, 4}_1 c b^{188, 3}_2 ∨ -b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ p_564 ∨ b^{188, 4}_0 c in DIMACS: 21713 -21714 21715 564 -21716 0 21713 -21714 21715 564 -21717 0 21713 -21714 21715 564 21718 0 c 1-1 --> 0 c (-b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ b^{188, 3}_0 ∧ -p_564) -> (-b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ -b^{188, 4}_0) c in CNF: c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ p_564 ∨ -b^{188, 4}_2 c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ p_564 ∨ -b^{188, 4}_1 c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ p_564 ∨ -b^{188, 4}_0 c in DIMACS: 21713 21714 -21715 564 -21716 0 21713 21714 -21715 564 -21717 0 21713 21714 -21715 564 -21718 0 c 0-1 --> -1 c (-b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ -b^{188, 3}_0 ∧ -p_564) -> ( b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ b^{188, 4}_0) c in CNF: c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ p_564 ∨ b^{188, 4}_2 c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ p_564 ∨ -b^{188, 4}_1 c b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ p_564 ∨ b^{188, 4}_0 c in DIMACS: 21713 21714 21715 564 21716 0 21713 21714 21715 564 -21717 0 21713 21714 21715 564 21718 0 c -1-1 --> -2 c ( b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ b^{188, 3}_0 ∧ -p_564) -> ( b^{188, 4}_2 ∧ b^{188, 4}_1 ∧ -b^{188, 4}_0) c in CNF: c -b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ p_564 ∨ b^{188, 4}_2 c -b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ p_564 ∨ b^{188, 4}_1 c -b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ p_564 ∨ -b^{188, 4}_0 c in DIMACS: -21713 21714 -21715 564 21716 0 -21713 21714 -21715 564 21717 0 -21713 21714 -21715 564 -21718 0 c -2-1 --> break c ( b^{188, 3}_2 ∧ b^{188, 3}_1 ∧ -b^{188, 3}_0 ∧ -p_564) -> break c in CNF: c -b^{188, 3}_2 ∨ -b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ p_564 ∨ break c in DIMACS: -21713 -21714 21715 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{188, 3}_2 ∧ -b^{188, 3}_1 ∧ -b^{188, 3}_0 ∧ true) c in CNF: c -b^{188, 3}_2 ∨ b^{188, 3}_1 ∨ b^{188, 3}_0 ∨ false c in DIMACS: -21713 21714 21715 0 c 3 does not represent an automaton state. c -(-b^{188, 3}_2 ∧ b^{188, 3}_1 ∧ b^{188, 3}_0 ∧ true) c in CNF: c b^{188, 3}_2 ∨ -b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ false c in DIMACS: 21713 -21714 -21715 0 c -3 does not represent an automaton state. c -( b^{188, 3}_2 ∧ b^{188, 3}_1 ∧ b^{188, 3}_0 ∧ true) c in CNF: c -b^{188, 3}_2 ∨ -b^{188, 3}_1 ∨ -b^{188, 3}_0 ∨ false c in DIMACS: -21713 -21714 -21715 0 c i = 4 c -2+1 --> -1 c ( b^{188, 4}_2 ∧ b^{188, 4}_1 ∧ -b^{188, 4}_0 ∧ p_752) -> ( b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ b^{188, 5}_0) c in CNF: c -b^{188, 4}_2 ∨ -b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ -p_752 ∨ b^{188, 5}_2 c -b^{188, 4}_2 ∨ -b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ -p_752 ∨ -b^{188, 5}_1 c -b^{188, 4}_2 ∨ -b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ -p_752 ∨ b^{188, 5}_0 c in DIMACS: -21716 -21717 21718 -752 21719 0 -21716 -21717 21718 -752 -21720 0 -21716 -21717 21718 -752 21721 0 c -1+1 --> 0 c ( b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ b^{188, 4}_0 ∧ p_752) -> (-b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ -b^{188, 5}_0) c in CNF: c -b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ -p_752 ∨ -b^{188, 5}_2 c -b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ -p_752 ∨ -b^{188, 5}_1 c -b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ -p_752 ∨ -b^{188, 5}_0 c in DIMACS: -21716 21717 -21718 -752 -21719 0 -21716 21717 -21718 -752 -21720 0 -21716 21717 -21718 -752 -21721 0 c 0+1 --> 1 c (-b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ -b^{188, 4}_0 ∧ p_752) -> (-b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ b^{188, 5}_0) c in CNF: c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ -p_752 ∨ -b^{188, 5}_2 c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ -p_752 ∨ -b^{188, 5}_1 c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ -p_752 ∨ b^{188, 5}_0 c in DIMACS: 21716 21717 21718 -752 -21719 0 21716 21717 21718 -752 -21720 0 21716 21717 21718 -752 21721 0 c 1+1 --> 2 c (-b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ b^{188, 4}_0 ∧ p_752) -> (-b^{188, 5}_2 ∧ b^{188, 5}_1 ∧ -b^{188, 5}_0) c in CNF: c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ -p_752 ∨ -b^{188, 5}_2 c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ -p_752 ∨ b^{188, 5}_1 c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ -p_752 ∨ -b^{188, 5}_0 c in DIMACS: 21716 21717 -21718 -752 -21719 0 21716 21717 -21718 -752 21720 0 21716 21717 -21718 -752 -21721 0 c 2+1 --> break c (-b^{188, 4}_2 ∧ b^{188, 4}_1 ∧ -b^{188, 4}_0 ∧ p_752) -> break c in CNF: c b^{188, 4}_2 ∨ -b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ -p_752 ∨ break c in DIMACS: 21716 -21717 21718 -752 1162 0 c 2-1 --> 1 c (-b^{188, 4}_2 ∧ b^{188, 4}_1 ∧ -b^{188, 4}_0 ∧ -p_752) -> (-b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ b^{188, 5}_0) c in CNF: c b^{188, 4}_2 ∨ -b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ p_752 ∨ -b^{188, 5}_2 c b^{188, 4}_2 ∨ -b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ p_752 ∨ -b^{188, 5}_1 c b^{188, 4}_2 ∨ -b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ p_752 ∨ b^{188, 5}_0 c in DIMACS: 21716 -21717 21718 752 -21719 0 21716 -21717 21718 752 -21720 0 21716 -21717 21718 752 21721 0 c 1-1 --> 0 c (-b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ b^{188, 4}_0 ∧ -p_752) -> (-b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ -b^{188, 5}_0) c in CNF: c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ p_752 ∨ -b^{188, 5}_2 c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ p_752 ∨ -b^{188, 5}_1 c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ p_752 ∨ -b^{188, 5}_0 c in DIMACS: 21716 21717 -21718 752 -21719 0 21716 21717 -21718 752 -21720 0 21716 21717 -21718 752 -21721 0 c 0-1 --> -1 c (-b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ -b^{188, 4}_0 ∧ -p_752) -> ( b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ b^{188, 5}_0) c in CNF: c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ p_752 ∨ b^{188, 5}_2 c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ p_752 ∨ -b^{188, 5}_1 c b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ p_752 ∨ b^{188, 5}_0 c in DIMACS: 21716 21717 21718 752 21719 0 21716 21717 21718 752 -21720 0 21716 21717 21718 752 21721 0 c -1-1 --> -2 c ( b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ b^{188, 4}_0 ∧ -p_752) -> ( b^{188, 5}_2 ∧ b^{188, 5}_1 ∧ -b^{188, 5}_0) c in CNF: c -b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ p_752 ∨ b^{188, 5}_2 c -b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ p_752 ∨ b^{188, 5}_1 c -b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ p_752 ∨ -b^{188, 5}_0 c in DIMACS: -21716 21717 -21718 752 21719 0 -21716 21717 -21718 752 21720 0 -21716 21717 -21718 752 -21721 0 c -2-1 --> break c ( b^{188, 4}_2 ∧ b^{188, 4}_1 ∧ -b^{188, 4}_0 ∧ -p_752) -> break c in CNF: c -b^{188, 4}_2 ∨ -b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ p_752 ∨ break c in DIMACS: -21716 -21717 21718 752 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{188, 4}_2 ∧ -b^{188, 4}_1 ∧ -b^{188, 4}_0 ∧ true) c in CNF: c -b^{188, 4}_2 ∨ b^{188, 4}_1 ∨ b^{188, 4}_0 ∨ false c in DIMACS: -21716 21717 21718 0 c 3 does not represent an automaton state. c -(-b^{188, 4}_2 ∧ b^{188, 4}_1 ∧ b^{188, 4}_0 ∧ true) c in CNF: c b^{188, 4}_2 ∨ -b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ false c in DIMACS: 21716 -21717 -21718 0 c -3 does not represent an automaton state. c -( b^{188, 4}_2 ∧ b^{188, 4}_1 ∧ b^{188, 4}_0 ∧ true) c in CNF: c -b^{188, 4}_2 ∨ -b^{188, 4}_1 ∨ -b^{188, 4}_0 ∨ false c in DIMACS: -21716 -21717 -21718 0 c i = 5 c -2+1 --> -1 c ( b^{188, 5}_2 ∧ b^{188, 5}_1 ∧ -b^{188, 5}_0 ∧ p_940) -> ( b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ b^{188, 6}_0) c in CNF: c -b^{188, 5}_2 ∨ -b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ -p_940 ∨ b^{188, 6}_2 c -b^{188, 5}_2 ∨ -b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ -p_940 ∨ -b^{188, 6}_1 c -b^{188, 5}_2 ∨ -b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ -p_940 ∨ b^{188, 6}_0 c in DIMACS: -21719 -21720 21721 -940 21722 0 -21719 -21720 21721 -940 -21723 0 -21719 -21720 21721 -940 21724 0 c -1+1 --> 0 c ( b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ b^{188, 5}_0 ∧ p_940) -> (-b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ -b^{188, 6}_0) c in CNF: c -b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ -p_940 ∨ -b^{188, 6}_2 c -b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ -p_940 ∨ -b^{188, 6}_1 c -b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ -p_940 ∨ -b^{188, 6}_0 c in DIMACS: -21719 21720 -21721 -940 -21722 0 -21719 21720 -21721 -940 -21723 0 -21719 21720 -21721 -940 -21724 0 c 0+1 --> 1 c (-b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ -b^{188, 5}_0 ∧ p_940) -> (-b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ b^{188, 6}_0) c in CNF: c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ -p_940 ∨ -b^{188, 6}_2 c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ -p_940 ∨ -b^{188, 6}_1 c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ -p_940 ∨ b^{188, 6}_0 c in DIMACS: 21719 21720 21721 -940 -21722 0 21719 21720 21721 -940 -21723 0 21719 21720 21721 -940 21724 0 c 1+1 --> 2 c (-b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ b^{188, 5}_0 ∧ p_940) -> (-b^{188, 6}_2 ∧ b^{188, 6}_1 ∧ -b^{188, 6}_0) c in CNF: c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ -p_940 ∨ -b^{188, 6}_2 c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ -p_940 ∨ b^{188, 6}_1 c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ -p_940 ∨ -b^{188, 6}_0 c in DIMACS: 21719 21720 -21721 -940 -21722 0 21719 21720 -21721 -940 21723 0 21719 21720 -21721 -940 -21724 0 c 2+1 --> break c (-b^{188, 5}_2 ∧ b^{188, 5}_1 ∧ -b^{188, 5}_0 ∧ p_940) -> break c in CNF: c b^{188, 5}_2 ∨ -b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ -p_940 ∨ break c in DIMACS: 21719 -21720 21721 -940 1162 0 c 2-1 --> 1 c (-b^{188, 5}_2 ∧ b^{188, 5}_1 ∧ -b^{188, 5}_0 ∧ -p_940) -> (-b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ b^{188, 6}_0) c in CNF: c b^{188, 5}_2 ∨ -b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ p_940 ∨ -b^{188, 6}_2 c b^{188, 5}_2 ∨ -b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ p_940 ∨ -b^{188, 6}_1 c b^{188, 5}_2 ∨ -b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ p_940 ∨ b^{188, 6}_0 c in DIMACS: 21719 -21720 21721 940 -21722 0 21719 -21720 21721 940 -21723 0 21719 -21720 21721 940 21724 0 c 1-1 --> 0 c (-b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ b^{188, 5}_0 ∧ -p_940) -> (-b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ -b^{188, 6}_0) c in CNF: c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ p_940 ∨ -b^{188, 6}_2 c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ p_940 ∨ -b^{188, 6}_1 c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ p_940 ∨ -b^{188, 6}_0 c in DIMACS: 21719 21720 -21721 940 -21722 0 21719 21720 -21721 940 -21723 0 21719 21720 -21721 940 -21724 0 c 0-1 --> -1 c (-b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ -b^{188, 5}_0 ∧ -p_940) -> ( b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ b^{188, 6}_0) c in CNF: c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ p_940 ∨ b^{188, 6}_2 c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ p_940 ∨ -b^{188, 6}_1 c b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ p_940 ∨ b^{188, 6}_0 c in DIMACS: 21719 21720 21721 940 21722 0 21719 21720 21721 940 -21723 0 21719 21720 21721 940 21724 0 c -1-1 --> -2 c ( b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ b^{188, 5}_0 ∧ -p_940) -> ( b^{188, 6}_2 ∧ b^{188, 6}_1 ∧ -b^{188, 6}_0) c in CNF: c -b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ p_940 ∨ b^{188, 6}_2 c -b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ p_940 ∨ b^{188, 6}_1 c -b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ p_940 ∨ -b^{188, 6}_0 c in DIMACS: -21719 21720 -21721 940 21722 0 -21719 21720 -21721 940 21723 0 -21719 21720 -21721 940 -21724 0 c -2-1 --> break c ( b^{188, 5}_2 ∧ b^{188, 5}_1 ∧ -b^{188, 5}_0 ∧ -p_940) -> break c in CNF: c -b^{188, 5}_2 ∨ -b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ p_940 ∨ break c in DIMACS: -21719 -21720 21721 940 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{188, 5}_2 ∧ -b^{188, 5}_1 ∧ -b^{188, 5}_0 ∧ true) c in CNF: c -b^{188, 5}_2 ∨ b^{188, 5}_1 ∨ b^{188, 5}_0 ∨ false c in DIMACS: -21719 21720 21721 0 c 3 does not represent an automaton state. c -(-b^{188, 5}_2 ∧ b^{188, 5}_1 ∧ b^{188, 5}_0 ∧ true) c in CNF: c b^{188, 5}_2 ∨ -b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ false c in DIMACS: 21719 -21720 -21721 0 c -3 does not represent an automaton state. c -( b^{188, 5}_2 ∧ b^{188, 5}_1 ∧ b^{188, 5}_0 ∧ true) c in CNF: c -b^{188, 5}_2 ∨ -b^{188, 5}_1 ∨ -b^{188, 5}_0 ∨ false c in DIMACS: -21719 -21720 -21721 0 c i = 6 c -2+1 --> -1 c ( b^{188, 6}_2 ∧ b^{188, 6}_1 ∧ -b^{188, 6}_0 ∧ p_1128) -> ( b^{188, 7}_2 ∧ -b^{188, 7}_1 ∧ b^{188, 7}_0) c in CNF: c -b^{188, 6}_2 ∨ -b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ -p_1128 ∨ b^{188, 7}_2 c -b^{188, 6}_2 ∨ -b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ -p_1128 ∨ -b^{188, 7}_1 c -b^{188, 6}_2 ∨ -b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ -p_1128 ∨ b^{188, 7}_0 c in DIMACS: -21722 -21723 21724 -1128 21725 0 -21722 -21723 21724 -1128 -21726 0 -21722 -21723 21724 -1128 21727 0 c -1+1 --> 0 c ( b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ b^{188, 6}_0 ∧ p_1128) -> (-b^{188, 7}_2 ∧ -b^{188, 7}_1 ∧ -b^{188, 7}_0) c in CNF: c -b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ -p_1128 ∨ -b^{188, 7}_2 c -b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ -p_1128 ∨ -b^{188, 7}_1 c -b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ -p_1128 ∨ -b^{188, 7}_0 c in DIMACS: -21722 21723 -21724 -1128 -21725 0 -21722 21723 -21724 -1128 -21726 0 -21722 21723 -21724 -1128 -21727 0 c 0+1 --> 1 c (-b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ -b^{188, 6}_0 ∧ p_1128) -> (-b^{188, 7}_2 ∧ -b^{188, 7}_1 ∧ b^{188, 7}_0) c in CNF: c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ -p_1128 ∨ -b^{188, 7}_2 c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ -p_1128 ∨ -b^{188, 7}_1 c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ -p_1128 ∨ b^{188, 7}_0 c in DIMACS: 21722 21723 21724 -1128 -21725 0 21722 21723 21724 -1128 -21726 0 21722 21723 21724 -1128 21727 0 c 1+1 --> 2 c (-b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ b^{188, 6}_0 ∧ p_1128) -> (-b^{188, 7}_2 ∧ b^{188, 7}_1 ∧ -b^{188, 7}_0) c in CNF: c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ -p_1128 ∨ -b^{188, 7}_2 c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ -p_1128 ∨ b^{188, 7}_1 c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ -p_1128 ∨ -b^{188, 7}_0 c in DIMACS: 21722 21723 -21724 -1128 -21725 0 21722 21723 -21724 -1128 21726 0 21722 21723 -21724 -1128 -21727 0 c 2+1 --> break c (-b^{188, 6}_2 ∧ b^{188, 6}_1 ∧ -b^{188, 6}_0 ∧ p_1128) -> break c in CNF: c b^{188, 6}_2 ∨ -b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ -p_1128 ∨ break c in DIMACS: 21722 -21723 21724 -1128 1162 0 c 2-1 --> 1 c (-b^{188, 6}_2 ∧ b^{188, 6}_1 ∧ -b^{188, 6}_0 ∧ -p_1128) -> (-b^{188, 7}_2 ∧ -b^{188, 7}_1 ∧ b^{188, 7}_0) c in CNF: c b^{188, 6}_2 ∨ -b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ p_1128 ∨ -b^{188, 7}_2 c b^{188, 6}_2 ∨ -b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ p_1128 ∨ -b^{188, 7}_1 c b^{188, 6}_2 ∨ -b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ p_1128 ∨ b^{188, 7}_0 c in DIMACS: 21722 -21723 21724 1128 -21725 0 21722 -21723 21724 1128 -21726 0 21722 -21723 21724 1128 21727 0 c 1-1 --> 0 c (-b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ b^{188, 6}_0 ∧ -p_1128) -> (-b^{188, 7}_2 ∧ -b^{188, 7}_1 ∧ -b^{188, 7}_0) c in CNF: c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ p_1128 ∨ -b^{188, 7}_2 c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ p_1128 ∨ -b^{188, 7}_1 c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ p_1128 ∨ -b^{188, 7}_0 c in DIMACS: 21722 21723 -21724 1128 -21725 0 21722 21723 -21724 1128 -21726 0 21722 21723 -21724 1128 -21727 0 c 0-1 --> -1 c (-b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ -b^{188, 6}_0 ∧ -p_1128) -> ( b^{188, 7}_2 ∧ -b^{188, 7}_1 ∧ b^{188, 7}_0) c in CNF: c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ p_1128 ∨ b^{188, 7}_2 c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ p_1128 ∨ -b^{188, 7}_1 c b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ p_1128 ∨ b^{188, 7}_0 c in DIMACS: 21722 21723 21724 1128 21725 0 21722 21723 21724 1128 -21726 0 21722 21723 21724 1128 21727 0 c -1-1 --> -2 c ( b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ b^{188, 6}_0 ∧ -p_1128) -> ( b^{188, 7}_2 ∧ b^{188, 7}_1 ∧ -b^{188, 7}_0) c in CNF: c -b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ p_1128 ∨ b^{188, 7}_2 c -b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ p_1128 ∨ b^{188, 7}_1 c -b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ p_1128 ∨ -b^{188, 7}_0 c in DIMACS: -21722 21723 -21724 1128 21725 0 -21722 21723 -21724 1128 21726 0 -21722 21723 -21724 1128 -21727 0 c -2-1 --> break c ( b^{188, 6}_2 ∧ b^{188, 6}_1 ∧ -b^{188, 6}_0 ∧ -p_1128) -> break c in CNF: c -b^{188, 6}_2 ∨ -b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ p_1128 ∨ break c in DIMACS: -21722 -21723 21724 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{188, 6}_2 ∧ -b^{188, 6}_1 ∧ -b^{188, 6}_0 ∧ true) c in CNF: c -b^{188, 6}_2 ∨ b^{188, 6}_1 ∨ b^{188, 6}_0 ∨ false c in DIMACS: -21722 21723 21724 0 c 3 does not represent an automaton state. c -(-b^{188, 6}_2 ∧ b^{188, 6}_1 ∧ b^{188, 6}_0 ∧ true) c in CNF: c b^{188, 6}_2 ∨ -b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ false c in DIMACS: 21722 -21723 -21724 0 c -3 does not represent an automaton state. c -( b^{188, 6}_2 ∧ b^{188, 6}_1 ∧ b^{188, 6}_0 ∧ true) c in CNF: c -b^{188, 6}_2 ∨ -b^{188, 6}_1 ∨ -b^{188, 6}_0 ∨ false c in DIMACS: -21722 -21723 -21724 0 c INIT for k = 189 c -b^{189, 1}_2 c -b^{189, 1}_1 c -b^{189, 1}_0 c in DIMACS: -21728 0 -21729 0 -21730 0 c Transitions for k = 189 c i = 1 c -2+1 --> -1 c ( b^{189, 1}_2 ∧ b^{189, 1}_1 ∧ -b^{189, 1}_0 ∧ p_189) -> ( b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ b^{189, 2}_0) c in CNF: c -b^{189, 1}_2 ∨ -b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ -p_189 ∨ b^{189, 2}_2 c -b^{189, 1}_2 ∨ -b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ -p_189 ∨ -b^{189, 2}_1 c -b^{189, 1}_2 ∨ -b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ -p_189 ∨ b^{189, 2}_0 c in DIMACS: -21728 -21729 21730 -189 21731 0 -21728 -21729 21730 -189 -21732 0 -21728 -21729 21730 -189 21733 0 c -1+1 --> 0 c ( b^{189, 1}_2 ∧ -b^{189, 1}_1 ∧ b^{189, 1}_0 ∧ p_189) -> (-b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ -b^{189, 2}_0) c in CNF: c -b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ -p_189 ∨ -b^{189, 2}_2 c -b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ -p_189 ∨ -b^{189, 2}_1 c -b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ -p_189 ∨ -b^{189, 2}_0 c in DIMACS: -21728 21729 -21730 -189 -21731 0 -21728 21729 -21730 -189 -21732 0 -21728 21729 -21730 -189 -21733 0 c 0+1 --> 1 c (-b^{189, 1}_2 ∧ -b^{189, 1}_1 ∧ -b^{189, 1}_0 ∧ p_189) -> (-b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ b^{189, 2}_0) c in CNF: c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ -p_189 ∨ -b^{189, 2}_2 c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ -p_189 ∨ -b^{189, 2}_1 c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ -p_189 ∨ b^{189, 2}_0 c in DIMACS: 21728 21729 21730 -189 -21731 0 21728 21729 21730 -189 -21732 0 21728 21729 21730 -189 21733 0 c 1+1 --> 2 c (-b^{189, 1}_2 ∧ -b^{189, 1}_1 ∧ b^{189, 1}_0 ∧ p_189) -> (-b^{189, 2}_2 ∧ b^{189, 2}_1 ∧ -b^{189, 2}_0) c in CNF: c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ -p_189 ∨ -b^{189, 2}_2 c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ -p_189 ∨ b^{189, 2}_1 c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ -p_189 ∨ -b^{189, 2}_0 c in DIMACS: 21728 21729 -21730 -189 -21731 0 21728 21729 -21730 -189 21732 0 21728 21729 -21730 -189 -21733 0 c 2+1 --> break c (-b^{189, 1}_2 ∧ b^{189, 1}_1 ∧ -b^{189, 1}_0 ∧ p_189) -> break c in CNF: c b^{189, 1}_2 ∨ -b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ -p_189 ∨ break c in DIMACS: 21728 -21729 21730 -189 1162 0 c 2-1 --> 1 c (-b^{189, 1}_2 ∧ b^{189, 1}_1 ∧ -b^{189, 1}_0 ∧ -p_189) -> (-b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ b^{189, 2}_0) c in CNF: c b^{189, 1}_2 ∨ -b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ p_189 ∨ -b^{189, 2}_2 c b^{189, 1}_2 ∨ -b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ p_189 ∨ -b^{189, 2}_1 c b^{189, 1}_2 ∨ -b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ p_189 ∨ b^{189, 2}_0 c in DIMACS: 21728 -21729 21730 189 -21731 0 21728 -21729 21730 189 -21732 0 21728 -21729 21730 189 21733 0 c 1-1 --> 0 c (-b^{189, 1}_2 ∧ -b^{189, 1}_1 ∧ b^{189, 1}_0 ∧ -p_189) -> (-b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ -b^{189, 2}_0) c in CNF: c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ p_189 ∨ -b^{189, 2}_2 c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ p_189 ∨ -b^{189, 2}_1 c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ p_189 ∨ -b^{189, 2}_0 c in DIMACS: 21728 21729 -21730 189 -21731 0 21728 21729 -21730 189 -21732 0 21728 21729 -21730 189 -21733 0 c 0-1 --> -1 c (-b^{189, 1}_2 ∧ -b^{189, 1}_1 ∧ -b^{189, 1}_0 ∧ -p_189) -> ( b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ b^{189, 2}_0) c in CNF: c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ p_189 ∨ b^{189, 2}_2 c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ p_189 ∨ -b^{189, 2}_1 c b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ p_189 ∨ b^{189, 2}_0 c in DIMACS: 21728 21729 21730 189 21731 0 21728 21729 21730 189 -21732 0 21728 21729 21730 189 21733 0 c -1-1 --> -2 c ( b^{189, 1}_2 ∧ -b^{189, 1}_1 ∧ b^{189, 1}_0 ∧ -p_189) -> ( b^{189, 2}_2 ∧ b^{189, 2}_1 ∧ -b^{189, 2}_0) c in CNF: c -b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ p_189 ∨ b^{189, 2}_2 c -b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ p_189 ∨ b^{189, 2}_1 c -b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ p_189 ∨ -b^{189, 2}_0 c in DIMACS: -21728 21729 -21730 189 21731 0 -21728 21729 -21730 189 21732 0 -21728 21729 -21730 189 -21733 0 c -2-1 --> break c ( b^{189, 1}_2 ∧ b^{189, 1}_1 ∧ -b^{189, 1}_0 ∧ -p_189) -> break c in CNF: c -b^{189, 1}_2 ∨ -b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ p_189 ∨ break c in DIMACS: -21728 -21729 21730 189 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{189, 1}_2 ∧ -b^{189, 1}_1 ∧ -b^{189, 1}_0 ∧ true) c in CNF: c -b^{189, 1}_2 ∨ b^{189, 1}_1 ∨ b^{189, 1}_0 ∨ false c in DIMACS: -21728 21729 21730 0 c 3 does not represent an automaton state. c -(-b^{189, 1}_2 ∧ b^{189, 1}_1 ∧ b^{189, 1}_0 ∧ true) c in CNF: c b^{189, 1}_2 ∨ -b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ false c in DIMACS: 21728 -21729 -21730 0 c -3 does not represent an automaton state. c -( b^{189, 1}_2 ∧ b^{189, 1}_1 ∧ b^{189, 1}_0 ∧ true) c in CNF: c -b^{189, 1}_2 ∨ -b^{189, 1}_1 ∨ -b^{189, 1}_0 ∨ false c in DIMACS: -21728 -21729 -21730 0 c i = 2 c -2+1 --> -1 c ( b^{189, 2}_2 ∧ b^{189, 2}_1 ∧ -b^{189, 2}_0 ∧ p_378) -> ( b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ b^{189, 3}_0) c in CNF: c -b^{189, 2}_2 ∨ -b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ -p_378 ∨ b^{189, 3}_2 c -b^{189, 2}_2 ∨ -b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ -p_378 ∨ -b^{189, 3}_1 c -b^{189, 2}_2 ∨ -b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ -p_378 ∨ b^{189, 3}_0 c in DIMACS: -21731 -21732 21733 -378 21734 0 -21731 -21732 21733 -378 -21735 0 -21731 -21732 21733 -378 21736 0 c -1+1 --> 0 c ( b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ b^{189, 2}_0 ∧ p_378) -> (-b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ -b^{189, 3}_0) c in CNF: c -b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ -p_378 ∨ -b^{189, 3}_2 c -b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ -p_378 ∨ -b^{189, 3}_1 c -b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ -p_378 ∨ -b^{189, 3}_0 c in DIMACS: -21731 21732 -21733 -378 -21734 0 -21731 21732 -21733 -378 -21735 0 -21731 21732 -21733 -378 -21736 0 c 0+1 --> 1 c (-b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ -b^{189, 2}_0 ∧ p_378) -> (-b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ b^{189, 3}_0) c in CNF: c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ -p_378 ∨ -b^{189, 3}_2 c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ -p_378 ∨ -b^{189, 3}_1 c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ -p_378 ∨ b^{189, 3}_0 c in DIMACS: 21731 21732 21733 -378 -21734 0 21731 21732 21733 -378 -21735 0 21731 21732 21733 -378 21736 0 c 1+1 --> 2 c (-b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ b^{189, 2}_0 ∧ p_378) -> (-b^{189, 3}_2 ∧ b^{189, 3}_1 ∧ -b^{189, 3}_0) c in CNF: c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ -p_378 ∨ -b^{189, 3}_2 c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ -p_378 ∨ b^{189, 3}_1 c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ -p_378 ∨ -b^{189, 3}_0 c in DIMACS: 21731 21732 -21733 -378 -21734 0 21731 21732 -21733 -378 21735 0 21731 21732 -21733 -378 -21736 0 c 2+1 --> break c (-b^{189, 2}_2 ∧ b^{189, 2}_1 ∧ -b^{189, 2}_0 ∧ p_378) -> break c in CNF: c b^{189, 2}_2 ∨ -b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ -p_378 ∨ break c in DIMACS: 21731 -21732 21733 -378 1162 0 c 2-1 --> 1 c (-b^{189, 2}_2 ∧ b^{189, 2}_1 ∧ -b^{189, 2}_0 ∧ -p_378) -> (-b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ b^{189, 3}_0) c in CNF: c b^{189, 2}_2 ∨ -b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ p_378 ∨ -b^{189, 3}_2 c b^{189, 2}_2 ∨ -b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ p_378 ∨ -b^{189, 3}_1 c b^{189, 2}_2 ∨ -b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ p_378 ∨ b^{189, 3}_0 c in DIMACS: 21731 -21732 21733 378 -21734 0 21731 -21732 21733 378 -21735 0 21731 -21732 21733 378 21736 0 c 1-1 --> 0 c (-b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ b^{189, 2}_0 ∧ -p_378) -> (-b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ -b^{189, 3}_0) c in CNF: c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ p_378 ∨ -b^{189, 3}_2 c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ p_378 ∨ -b^{189, 3}_1 c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ p_378 ∨ -b^{189, 3}_0 c in DIMACS: 21731 21732 -21733 378 -21734 0 21731 21732 -21733 378 -21735 0 21731 21732 -21733 378 -21736 0 c 0-1 --> -1 c (-b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ -b^{189, 2}_0 ∧ -p_378) -> ( b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ b^{189, 3}_0) c in CNF: c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ p_378 ∨ b^{189, 3}_2 c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ p_378 ∨ -b^{189, 3}_1 c b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ p_378 ∨ b^{189, 3}_0 c in DIMACS: 21731 21732 21733 378 21734 0 21731 21732 21733 378 -21735 0 21731 21732 21733 378 21736 0 c -1-1 --> -2 c ( b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ b^{189, 2}_0 ∧ -p_378) -> ( b^{189, 3}_2 ∧ b^{189, 3}_1 ∧ -b^{189, 3}_0) c in CNF: c -b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ p_378 ∨ b^{189, 3}_2 c -b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ p_378 ∨ b^{189, 3}_1 c -b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ p_378 ∨ -b^{189, 3}_0 c in DIMACS: -21731 21732 -21733 378 21734 0 -21731 21732 -21733 378 21735 0 -21731 21732 -21733 378 -21736 0 c -2-1 --> break c ( b^{189, 2}_2 ∧ b^{189, 2}_1 ∧ -b^{189, 2}_0 ∧ -p_378) -> break c in CNF: c -b^{189, 2}_2 ∨ -b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ p_378 ∨ break c in DIMACS: -21731 -21732 21733 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{189, 2}_2 ∧ -b^{189, 2}_1 ∧ -b^{189, 2}_0 ∧ true) c in CNF: c -b^{189, 2}_2 ∨ b^{189, 2}_1 ∨ b^{189, 2}_0 ∨ false c in DIMACS: -21731 21732 21733 0 c 3 does not represent an automaton state. c -(-b^{189, 2}_2 ∧ b^{189, 2}_1 ∧ b^{189, 2}_0 ∧ true) c in CNF: c b^{189, 2}_2 ∨ -b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ false c in DIMACS: 21731 -21732 -21733 0 c -3 does not represent an automaton state. c -( b^{189, 2}_2 ∧ b^{189, 2}_1 ∧ b^{189, 2}_0 ∧ true) c in CNF: c -b^{189, 2}_2 ∨ -b^{189, 2}_1 ∨ -b^{189, 2}_0 ∨ false c in DIMACS: -21731 -21732 -21733 0 c i = 3 c -2+1 --> -1 c ( b^{189, 3}_2 ∧ b^{189, 3}_1 ∧ -b^{189, 3}_0 ∧ p_567) -> ( b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ b^{189, 4}_0) c in CNF: c -b^{189, 3}_2 ∨ -b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ -p_567 ∨ b^{189, 4}_2 c -b^{189, 3}_2 ∨ -b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ -p_567 ∨ -b^{189, 4}_1 c -b^{189, 3}_2 ∨ -b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ -p_567 ∨ b^{189, 4}_0 c in DIMACS: -21734 -21735 21736 -567 21737 0 -21734 -21735 21736 -567 -21738 0 -21734 -21735 21736 -567 21739 0 c -1+1 --> 0 c ( b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ b^{189, 3}_0 ∧ p_567) -> (-b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ -b^{189, 4}_0) c in CNF: c -b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ -p_567 ∨ -b^{189, 4}_2 c -b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ -p_567 ∨ -b^{189, 4}_1 c -b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ -p_567 ∨ -b^{189, 4}_0 c in DIMACS: -21734 21735 -21736 -567 -21737 0 -21734 21735 -21736 -567 -21738 0 -21734 21735 -21736 -567 -21739 0 c 0+1 --> 1 c (-b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ -b^{189, 3}_0 ∧ p_567) -> (-b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ b^{189, 4}_0) c in CNF: c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ -p_567 ∨ -b^{189, 4}_2 c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ -p_567 ∨ -b^{189, 4}_1 c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ -p_567 ∨ b^{189, 4}_0 c in DIMACS: 21734 21735 21736 -567 -21737 0 21734 21735 21736 -567 -21738 0 21734 21735 21736 -567 21739 0 c 1+1 --> 2 c (-b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ b^{189, 3}_0 ∧ p_567) -> (-b^{189, 4}_2 ∧ b^{189, 4}_1 ∧ -b^{189, 4}_0) c in CNF: c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ -p_567 ∨ -b^{189, 4}_2 c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ -p_567 ∨ b^{189, 4}_1 c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ -p_567 ∨ -b^{189, 4}_0 c in DIMACS: 21734 21735 -21736 -567 -21737 0 21734 21735 -21736 -567 21738 0 21734 21735 -21736 -567 -21739 0 c 2+1 --> break c (-b^{189, 3}_2 ∧ b^{189, 3}_1 ∧ -b^{189, 3}_0 ∧ p_567) -> break c in CNF: c b^{189, 3}_2 ∨ -b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ -p_567 ∨ break c in DIMACS: 21734 -21735 21736 -567 1162 0 c 2-1 --> 1 c (-b^{189, 3}_2 ∧ b^{189, 3}_1 ∧ -b^{189, 3}_0 ∧ -p_567) -> (-b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ b^{189, 4}_0) c in CNF: c b^{189, 3}_2 ∨ -b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ p_567 ∨ -b^{189, 4}_2 c b^{189, 3}_2 ∨ -b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ p_567 ∨ -b^{189, 4}_1 c b^{189, 3}_2 ∨ -b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ p_567 ∨ b^{189, 4}_0 c in DIMACS: 21734 -21735 21736 567 -21737 0 21734 -21735 21736 567 -21738 0 21734 -21735 21736 567 21739 0 c 1-1 --> 0 c (-b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ b^{189, 3}_0 ∧ -p_567) -> (-b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ -b^{189, 4}_0) c in CNF: c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ p_567 ∨ -b^{189, 4}_2 c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ p_567 ∨ -b^{189, 4}_1 c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ p_567 ∨ -b^{189, 4}_0 c in DIMACS: 21734 21735 -21736 567 -21737 0 21734 21735 -21736 567 -21738 0 21734 21735 -21736 567 -21739 0 c 0-1 --> -1 c (-b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ -b^{189, 3}_0 ∧ -p_567) -> ( b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ b^{189, 4}_0) c in CNF: c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ p_567 ∨ b^{189, 4}_2 c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ p_567 ∨ -b^{189, 4}_1 c b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ p_567 ∨ b^{189, 4}_0 c in DIMACS: 21734 21735 21736 567 21737 0 21734 21735 21736 567 -21738 0 21734 21735 21736 567 21739 0 c -1-1 --> -2 c ( b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ b^{189, 3}_0 ∧ -p_567) -> ( b^{189, 4}_2 ∧ b^{189, 4}_1 ∧ -b^{189, 4}_0) c in CNF: c -b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ p_567 ∨ b^{189, 4}_2 c -b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ p_567 ∨ b^{189, 4}_1 c -b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ p_567 ∨ -b^{189, 4}_0 c in DIMACS: -21734 21735 -21736 567 21737 0 -21734 21735 -21736 567 21738 0 -21734 21735 -21736 567 -21739 0 c -2-1 --> break c ( b^{189, 3}_2 ∧ b^{189, 3}_1 ∧ -b^{189, 3}_0 ∧ -p_567) -> break c in CNF: c -b^{189, 3}_2 ∨ -b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ p_567 ∨ break c in DIMACS: -21734 -21735 21736 567 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{189, 3}_2 ∧ -b^{189, 3}_1 ∧ -b^{189, 3}_0 ∧ true) c in CNF: c -b^{189, 3}_2 ∨ b^{189, 3}_1 ∨ b^{189, 3}_0 ∨ false c in DIMACS: -21734 21735 21736 0 c 3 does not represent an automaton state. c -(-b^{189, 3}_2 ∧ b^{189, 3}_1 ∧ b^{189, 3}_0 ∧ true) c in CNF: c b^{189, 3}_2 ∨ -b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ false c in DIMACS: 21734 -21735 -21736 0 c -3 does not represent an automaton state. c -( b^{189, 3}_2 ∧ b^{189, 3}_1 ∧ b^{189, 3}_0 ∧ true) c in CNF: c -b^{189, 3}_2 ∨ -b^{189, 3}_1 ∨ -b^{189, 3}_0 ∨ false c in DIMACS: -21734 -21735 -21736 0 c i = 4 c -2+1 --> -1 c ( b^{189, 4}_2 ∧ b^{189, 4}_1 ∧ -b^{189, 4}_0 ∧ p_756) -> ( b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ b^{189, 5}_0) c in CNF: c -b^{189, 4}_2 ∨ -b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ -p_756 ∨ b^{189, 5}_2 c -b^{189, 4}_2 ∨ -b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ -p_756 ∨ -b^{189, 5}_1 c -b^{189, 4}_2 ∨ -b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ -p_756 ∨ b^{189, 5}_0 c in DIMACS: -21737 -21738 21739 -756 21740 0 -21737 -21738 21739 -756 -21741 0 -21737 -21738 21739 -756 21742 0 c -1+1 --> 0 c ( b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ b^{189, 4}_0 ∧ p_756) -> (-b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ -b^{189, 5}_0) c in CNF: c -b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ -p_756 ∨ -b^{189, 5}_2 c -b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ -p_756 ∨ -b^{189, 5}_1 c -b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ -p_756 ∨ -b^{189, 5}_0 c in DIMACS: -21737 21738 -21739 -756 -21740 0 -21737 21738 -21739 -756 -21741 0 -21737 21738 -21739 -756 -21742 0 c 0+1 --> 1 c (-b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ -b^{189, 4}_0 ∧ p_756) -> (-b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ b^{189, 5}_0) c in CNF: c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ -p_756 ∨ -b^{189, 5}_2 c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ -p_756 ∨ -b^{189, 5}_1 c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ -p_756 ∨ b^{189, 5}_0 c in DIMACS: 21737 21738 21739 -756 -21740 0 21737 21738 21739 -756 -21741 0 21737 21738 21739 -756 21742 0 c 1+1 --> 2 c (-b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ b^{189, 4}_0 ∧ p_756) -> (-b^{189, 5}_2 ∧ b^{189, 5}_1 ∧ -b^{189, 5}_0) c in CNF: c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ -p_756 ∨ -b^{189, 5}_2 c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ -p_756 ∨ b^{189, 5}_1 c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ -p_756 ∨ -b^{189, 5}_0 c in DIMACS: 21737 21738 -21739 -756 -21740 0 21737 21738 -21739 -756 21741 0 21737 21738 -21739 -756 -21742 0 c 2+1 --> break c (-b^{189, 4}_2 ∧ b^{189, 4}_1 ∧ -b^{189, 4}_0 ∧ p_756) -> break c in CNF: c b^{189, 4}_2 ∨ -b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ -p_756 ∨ break c in DIMACS: 21737 -21738 21739 -756 1162 0 c 2-1 --> 1 c (-b^{189, 4}_2 ∧ b^{189, 4}_1 ∧ -b^{189, 4}_0 ∧ -p_756) -> (-b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ b^{189, 5}_0) c in CNF: c b^{189, 4}_2 ∨ -b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ p_756 ∨ -b^{189, 5}_2 c b^{189, 4}_2 ∨ -b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ p_756 ∨ -b^{189, 5}_1 c b^{189, 4}_2 ∨ -b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ p_756 ∨ b^{189, 5}_0 c in DIMACS: 21737 -21738 21739 756 -21740 0 21737 -21738 21739 756 -21741 0 21737 -21738 21739 756 21742 0 c 1-1 --> 0 c (-b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ b^{189, 4}_0 ∧ -p_756) -> (-b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ -b^{189, 5}_0) c in CNF: c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ p_756 ∨ -b^{189, 5}_2 c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ p_756 ∨ -b^{189, 5}_1 c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ p_756 ∨ -b^{189, 5}_0 c in DIMACS: 21737 21738 -21739 756 -21740 0 21737 21738 -21739 756 -21741 0 21737 21738 -21739 756 -21742 0 c 0-1 --> -1 c (-b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ -b^{189, 4}_0 ∧ -p_756) -> ( b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ b^{189, 5}_0) c in CNF: c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ p_756 ∨ b^{189, 5}_2 c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ p_756 ∨ -b^{189, 5}_1 c b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ p_756 ∨ b^{189, 5}_0 c in DIMACS: 21737 21738 21739 756 21740 0 21737 21738 21739 756 -21741 0 21737 21738 21739 756 21742 0 c -1-1 --> -2 c ( b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ b^{189, 4}_0 ∧ -p_756) -> ( b^{189, 5}_2 ∧ b^{189, 5}_1 ∧ -b^{189, 5}_0) c in CNF: c -b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ p_756 ∨ b^{189, 5}_2 c -b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ p_756 ∨ b^{189, 5}_1 c -b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ p_756 ∨ -b^{189, 5}_0 c in DIMACS: -21737 21738 -21739 756 21740 0 -21737 21738 -21739 756 21741 0 -21737 21738 -21739 756 -21742 0 c -2-1 --> break c ( b^{189, 4}_2 ∧ b^{189, 4}_1 ∧ -b^{189, 4}_0 ∧ -p_756) -> break c in CNF: c -b^{189, 4}_2 ∨ -b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ p_756 ∨ break c in DIMACS: -21737 -21738 21739 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{189, 4}_2 ∧ -b^{189, 4}_1 ∧ -b^{189, 4}_0 ∧ true) c in CNF: c -b^{189, 4}_2 ∨ b^{189, 4}_1 ∨ b^{189, 4}_0 ∨ false c in DIMACS: -21737 21738 21739 0 c 3 does not represent an automaton state. c -(-b^{189, 4}_2 ∧ b^{189, 4}_1 ∧ b^{189, 4}_0 ∧ true) c in CNF: c b^{189, 4}_2 ∨ -b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ false c in DIMACS: 21737 -21738 -21739 0 c -3 does not represent an automaton state. c -( b^{189, 4}_2 ∧ b^{189, 4}_1 ∧ b^{189, 4}_0 ∧ true) c in CNF: c -b^{189, 4}_2 ∨ -b^{189, 4}_1 ∨ -b^{189, 4}_0 ∨ false c in DIMACS: -21737 -21738 -21739 0 c i = 5 c -2+1 --> -1 c ( b^{189, 5}_2 ∧ b^{189, 5}_1 ∧ -b^{189, 5}_0 ∧ p_945) -> ( b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ b^{189, 6}_0) c in CNF: c -b^{189, 5}_2 ∨ -b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ -p_945 ∨ b^{189, 6}_2 c -b^{189, 5}_2 ∨ -b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ -p_945 ∨ -b^{189, 6}_1 c -b^{189, 5}_2 ∨ -b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ -p_945 ∨ b^{189, 6}_0 c in DIMACS: -21740 -21741 21742 -945 21743 0 -21740 -21741 21742 -945 -21744 0 -21740 -21741 21742 -945 21745 0 c -1+1 --> 0 c ( b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ b^{189, 5}_0 ∧ p_945) -> (-b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ -b^{189, 6}_0) c in CNF: c -b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ -p_945 ∨ -b^{189, 6}_2 c -b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ -p_945 ∨ -b^{189, 6}_1 c -b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ -p_945 ∨ -b^{189, 6}_0 c in DIMACS: -21740 21741 -21742 -945 -21743 0 -21740 21741 -21742 -945 -21744 0 -21740 21741 -21742 -945 -21745 0 c 0+1 --> 1 c (-b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ -b^{189, 5}_0 ∧ p_945) -> (-b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ b^{189, 6}_0) c in CNF: c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ -p_945 ∨ -b^{189, 6}_2 c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ -p_945 ∨ -b^{189, 6}_1 c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ -p_945 ∨ b^{189, 6}_0 c in DIMACS: 21740 21741 21742 -945 -21743 0 21740 21741 21742 -945 -21744 0 21740 21741 21742 -945 21745 0 c 1+1 --> 2 c (-b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ b^{189, 5}_0 ∧ p_945) -> (-b^{189, 6}_2 ∧ b^{189, 6}_1 ∧ -b^{189, 6}_0) c in CNF: c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ -p_945 ∨ -b^{189, 6}_2 c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ -p_945 ∨ b^{189, 6}_1 c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ -p_945 ∨ -b^{189, 6}_0 c in DIMACS: 21740 21741 -21742 -945 -21743 0 21740 21741 -21742 -945 21744 0 21740 21741 -21742 -945 -21745 0 c 2+1 --> break c (-b^{189, 5}_2 ∧ b^{189, 5}_1 ∧ -b^{189, 5}_0 ∧ p_945) -> break c in CNF: c b^{189, 5}_2 ∨ -b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ -p_945 ∨ break c in DIMACS: 21740 -21741 21742 -945 1162 0 c 2-1 --> 1 c (-b^{189, 5}_2 ∧ b^{189, 5}_1 ∧ -b^{189, 5}_0 ∧ -p_945) -> (-b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ b^{189, 6}_0) c in CNF: c b^{189, 5}_2 ∨ -b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ p_945 ∨ -b^{189, 6}_2 c b^{189, 5}_2 ∨ -b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ p_945 ∨ -b^{189, 6}_1 c b^{189, 5}_2 ∨ -b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ p_945 ∨ b^{189, 6}_0 c in DIMACS: 21740 -21741 21742 945 -21743 0 21740 -21741 21742 945 -21744 0 21740 -21741 21742 945 21745 0 c 1-1 --> 0 c (-b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ b^{189, 5}_0 ∧ -p_945) -> (-b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ -b^{189, 6}_0) c in CNF: c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ p_945 ∨ -b^{189, 6}_2 c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ p_945 ∨ -b^{189, 6}_1 c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ p_945 ∨ -b^{189, 6}_0 c in DIMACS: 21740 21741 -21742 945 -21743 0 21740 21741 -21742 945 -21744 0 21740 21741 -21742 945 -21745 0 c 0-1 --> -1 c (-b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ -b^{189, 5}_0 ∧ -p_945) -> ( b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ b^{189, 6}_0) c in CNF: c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ p_945 ∨ b^{189, 6}_2 c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ p_945 ∨ -b^{189, 6}_1 c b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ p_945 ∨ b^{189, 6}_0 c in DIMACS: 21740 21741 21742 945 21743 0 21740 21741 21742 945 -21744 0 21740 21741 21742 945 21745 0 c -1-1 --> -2 c ( b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ b^{189, 5}_0 ∧ -p_945) -> ( b^{189, 6}_2 ∧ b^{189, 6}_1 ∧ -b^{189, 6}_0) c in CNF: c -b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ p_945 ∨ b^{189, 6}_2 c -b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ p_945 ∨ b^{189, 6}_1 c -b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ p_945 ∨ -b^{189, 6}_0 c in DIMACS: -21740 21741 -21742 945 21743 0 -21740 21741 -21742 945 21744 0 -21740 21741 -21742 945 -21745 0 c -2-1 --> break c ( b^{189, 5}_2 ∧ b^{189, 5}_1 ∧ -b^{189, 5}_0 ∧ -p_945) -> break c in CNF: c -b^{189, 5}_2 ∨ -b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ p_945 ∨ break c in DIMACS: -21740 -21741 21742 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{189, 5}_2 ∧ -b^{189, 5}_1 ∧ -b^{189, 5}_0 ∧ true) c in CNF: c -b^{189, 5}_2 ∨ b^{189, 5}_1 ∨ b^{189, 5}_0 ∨ false c in DIMACS: -21740 21741 21742 0 c 3 does not represent an automaton state. c -(-b^{189, 5}_2 ∧ b^{189, 5}_1 ∧ b^{189, 5}_0 ∧ true) c in CNF: c b^{189, 5}_2 ∨ -b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ false c in DIMACS: 21740 -21741 -21742 0 c -3 does not represent an automaton state. c -( b^{189, 5}_2 ∧ b^{189, 5}_1 ∧ b^{189, 5}_0 ∧ true) c in CNF: c -b^{189, 5}_2 ∨ -b^{189, 5}_1 ∨ -b^{189, 5}_0 ∨ false c in DIMACS: -21740 -21741 -21742 0 c i = 6 c -2+1 --> -1 c ( b^{189, 6}_2 ∧ b^{189, 6}_1 ∧ -b^{189, 6}_0 ∧ p_1134) -> ( b^{189, 7}_2 ∧ -b^{189, 7}_1 ∧ b^{189, 7}_0) c in CNF: c -b^{189, 6}_2 ∨ -b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ -p_1134 ∨ b^{189, 7}_2 c -b^{189, 6}_2 ∨ -b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ -p_1134 ∨ -b^{189, 7}_1 c -b^{189, 6}_2 ∨ -b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ -p_1134 ∨ b^{189, 7}_0 c in DIMACS: -21743 -21744 21745 -1134 21746 0 -21743 -21744 21745 -1134 -21747 0 -21743 -21744 21745 -1134 21748 0 c -1+1 --> 0 c ( b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ b^{189, 6}_0 ∧ p_1134) -> (-b^{189, 7}_2 ∧ -b^{189, 7}_1 ∧ -b^{189, 7}_0) c in CNF: c -b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ -p_1134 ∨ -b^{189, 7}_2 c -b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ -p_1134 ∨ -b^{189, 7}_1 c -b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ -p_1134 ∨ -b^{189, 7}_0 c in DIMACS: -21743 21744 -21745 -1134 -21746 0 -21743 21744 -21745 -1134 -21747 0 -21743 21744 -21745 -1134 -21748 0 c 0+1 --> 1 c (-b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ -b^{189, 6}_0 ∧ p_1134) -> (-b^{189, 7}_2 ∧ -b^{189, 7}_1 ∧ b^{189, 7}_0) c in CNF: c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ -p_1134 ∨ -b^{189, 7}_2 c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ -p_1134 ∨ -b^{189, 7}_1 c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ -p_1134 ∨ b^{189, 7}_0 c in DIMACS: 21743 21744 21745 -1134 -21746 0 21743 21744 21745 -1134 -21747 0 21743 21744 21745 -1134 21748 0 c 1+1 --> 2 c (-b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ b^{189, 6}_0 ∧ p_1134) -> (-b^{189, 7}_2 ∧ b^{189, 7}_1 ∧ -b^{189, 7}_0) c in CNF: c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ -p_1134 ∨ -b^{189, 7}_2 c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ -p_1134 ∨ b^{189, 7}_1 c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ -p_1134 ∨ -b^{189, 7}_0 c in DIMACS: 21743 21744 -21745 -1134 -21746 0 21743 21744 -21745 -1134 21747 0 21743 21744 -21745 -1134 -21748 0 c 2+1 --> break c (-b^{189, 6}_2 ∧ b^{189, 6}_1 ∧ -b^{189, 6}_0 ∧ p_1134) -> break c in CNF: c b^{189, 6}_2 ∨ -b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ -p_1134 ∨ break c in DIMACS: 21743 -21744 21745 -1134 1162 0 c 2-1 --> 1 c (-b^{189, 6}_2 ∧ b^{189, 6}_1 ∧ -b^{189, 6}_0 ∧ -p_1134) -> (-b^{189, 7}_2 ∧ -b^{189, 7}_1 ∧ b^{189, 7}_0) c in CNF: c b^{189, 6}_2 ∨ -b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ p_1134 ∨ -b^{189, 7}_2 c b^{189, 6}_2 ∨ -b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ p_1134 ∨ -b^{189, 7}_1 c b^{189, 6}_2 ∨ -b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ p_1134 ∨ b^{189, 7}_0 c in DIMACS: 21743 -21744 21745 1134 -21746 0 21743 -21744 21745 1134 -21747 0 21743 -21744 21745 1134 21748 0 c 1-1 --> 0 c (-b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ b^{189, 6}_0 ∧ -p_1134) -> (-b^{189, 7}_2 ∧ -b^{189, 7}_1 ∧ -b^{189, 7}_0) c in CNF: c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ p_1134 ∨ -b^{189, 7}_2 c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ p_1134 ∨ -b^{189, 7}_1 c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ p_1134 ∨ -b^{189, 7}_0 c in DIMACS: 21743 21744 -21745 1134 -21746 0 21743 21744 -21745 1134 -21747 0 21743 21744 -21745 1134 -21748 0 c 0-1 --> -1 c (-b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ -b^{189, 6}_0 ∧ -p_1134) -> ( b^{189, 7}_2 ∧ -b^{189, 7}_1 ∧ b^{189, 7}_0) c in CNF: c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ p_1134 ∨ b^{189, 7}_2 c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ p_1134 ∨ -b^{189, 7}_1 c b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ p_1134 ∨ b^{189, 7}_0 c in DIMACS: 21743 21744 21745 1134 21746 0 21743 21744 21745 1134 -21747 0 21743 21744 21745 1134 21748 0 c -1-1 --> -2 c ( b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ b^{189, 6}_0 ∧ -p_1134) -> ( b^{189, 7}_2 ∧ b^{189, 7}_1 ∧ -b^{189, 7}_0) c in CNF: c -b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ p_1134 ∨ b^{189, 7}_2 c -b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ p_1134 ∨ b^{189, 7}_1 c -b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ p_1134 ∨ -b^{189, 7}_0 c in DIMACS: -21743 21744 -21745 1134 21746 0 -21743 21744 -21745 1134 21747 0 -21743 21744 -21745 1134 -21748 0 c -2-1 --> break c ( b^{189, 6}_2 ∧ b^{189, 6}_1 ∧ -b^{189, 6}_0 ∧ -p_1134) -> break c in CNF: c -b^{189, 6}_2 ∨ -b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ p_1134 ∨ break c in DIMACS: -21743 -21744 21745 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{189, 6}_2 ∧ -b^{189, 6}_1 ∧ -b^{189, 6}_0 ∧ true) c in CNF: c -b^{189, 6}_2 ∨ b^{189, 6}_1 ∨ b^{189, 6}_0 ∨ false c in DIMACS: -21743 21744 21745 0 c 3 does not represent an automaton state. c -(-b^{189, 6}_2 ∧ b^{189, 6}_1 ∧ b^{189, 6}_0 ∧ true) c in CNF: c b^{189, 6}_2 ∨ -b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ false c in DIMACS: 21743 -21744 -21745 0 c -3 does not represent an automaton state. c -( b^{189, 6}_2 ∧ b^{189, 6}_1 ∧ b^{189, 6}_0 ∧ true) c in CNF: c -b^{189, 6}_2 ∨ -b^{189, 6}_1 ∨ -b^{189, 6}_0 ∨ false c in DIMACS: -21743 -21744 -21745 0 c INIT for k = 190 c -b^{190, 1}_2 c -b^{190, 1}_1 c -b^{190, 1}_0 c in DIMACS: -21749 0 -21750 0 -21751 0 c Transitions for k = 190 c i = 1 c -2+1 --> -1 c ( b^{190, 1}_2 ∧ b^{190, 1}_1 ∧ -b^{190, 1}_0 ∧ p_190) -> ( b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ b^{190, 2}_0) c in CNF: c -b^{190, 1}_2 ∨ -b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ -p_190 ∨ b^{190, 2}_2 c -b^{190, 1}_2 ∨ -b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ -p_190 ∨ -b^{190, 2}_1 c -b^{190, 1}_2 ∨ -b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ -p_190 ∨ b^{190, 2}_0 c in DIMACS: -21749 -21750 21751 -190 21752 0 -21749 -21750 21751 -190 -21753 0 -21749 -21750 21751 -190 21754 0 c -1+1 --> 0 c ( b^{190, 1}_2 ∧ -b^{190, 1}_1 ∧ b^{190, 1}_0 ∧ p_190) -> (-b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ -b^{190, 2}_0) c in CNF: c -b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ -p_190 ∨ -b^{190, 2}_2 c -b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ -p_190 ∨ -b^{190, 2}_1 c -b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ -p_190 ∨ -b^{190, 2}_0 c in DIMACS: -21749 21750 -21751 -190 -21752 0 -21749 21750 -21751 -190 -21753 0 -21749 21750 -21751 -190 -21754 0 c 0+1 --> 1 c (-b^{190, 1}_2 ∧ -b^{190, 1}_1 ∧ -b^{190, 1}_0 ∧ p_190) -> (-b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ b^{190, 2}_0) c in CNF: c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ -p_190 ∨ -b^{190, 2}_2 c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ -p_190 ∨ -b^{190, 2}_1 c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ -p_190 ∨ b^{190, 2}_0 c in DIMACS: 21749 21750 21751 -190 -21752 0 21749 21750 21751 -190 -21753 0 21749 21750 21751 -190 21754 0 c 1+1 --> 2 c (-b^{190, 1}_2 ∧ -b^{190, 1}_1 ∧ b^{190, 1}_0 ∧ p_190) -> (-b^{190, 2}_2 ∧ b^{190, 2}_1 ∧ -b^{190, 2}_0) c in CNF: c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ -p_190 ∨ -b^{190, 2}_2 c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ -p_190 ∨ b^{190, 2}_1 c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ -p_190 ∨ -b^{190, 2}_0 c in DIMACS: 21749 21750 -21751 -190 -21752 0 21749 21750 -21751 -190 21753 0 21749 21750 -21751 -190 -21754 0 c 2+1 --> break c (-b^{190, 1}_2 ∧ b^{190, 1}_1 ∧ -b^{190, 1}_0 ∧ p_190) -> break c in CNF: c b^{190, 1}_2 ∨ -b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ -p_190 ∨ break c in DIMACS: 21749 -21750 21751 -190 1162 0 c 2-1 --> 1 c (-b^{190, 1}_2 ∧ b^{190, 1}_1 ∧ -b^{190, 1}_0 ∧ -p_190) -> (-b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ b^{190, 2}_0) c in CNF: c b^{190, 1}_2 ∨ -b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ p_190 ∨ -b^{190, 2}_2 c b^{190, 1}_2 ∨ -b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ p_190 ∨ -b^{190, 2}_1 c b^{190, 1}_2 ∨ -b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ p_190 ∨ b^{190, 2}_0 c in DIMACS: 21749 -21750 21751 190 -21752 0 21749 -21750 21751 190 -21753 0 21749 -21750 21751 190 21754 0 c 1-1 --> 0 c (-b^{190, 1}_2 ∧ -b^{190, 1}_1 ∧ b^{190, 1}_0 ∧ -p_190) -> (-b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ -b^{190, 2}_0) c in CNF: c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ p_190 ∨ -b^{190, 2}_2 c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ p_190 ∨ -b^{190, 2}_1 c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ p_190 ∨ -b^{190, 2}_0 c in DIMACS: 21749 21750 -21751 190 -21752 0 21749 21750 -21751 190 -21753 0 21749 21750 -21751 190 -21754 0 c 0-1 --> -1 c (-b^{190, 1}_2 ∧ -b^{190, 1}_1 ∧ -b^{190, 1}_0 ∧ -p_190) -> ( b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ b^{190, 2}_0) c in CNF: c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ p_190 ∨ b^{190, 2}_2 c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ p_190 ∨ -b^{190, 2}_1 c b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ p_190 ∨ b^{190, 2}_0 c in DIMACS: 21749 21750 21751 190 21752 0 21749 21750 21751 190 -21753 0 21749 21750 21751 190 21754 0 c -1-1 --> -2 c ( b^{190, 1}_2 ∧ -b^{190, 1}_1 ∧ b^{190, 1}_0 ∧ -p_190) -> ( b^{190, 2}_2 ∧ b^{190, 2}_1 ∧ -b^{190, 2}_0) c in CNF: c -b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ p_190 ∨ b^{190, 2}_2 c -b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ p_190 ∨ b^{190, 2}_1 c -b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ p_190 ∨ -b^{190, 2}_0 c in DIMACS: -21749 21750 -21751 190 21752 0 -21749 21750 -21751 190 21753 0 -21749 21750 -21751 190 -21754 0 c -2-1 --> break c ( b^{190, 1}_2 ∧ b^{190, 1}_1 ∧ -b^{190, 1}_0 ∧ -p_190) -> break c in CNF: c -b^{190, 1}_2 ∨ -b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ p_190 ∨ break c in DIMACS: -21749 -21750 21751 190 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{190, 1}_2 ∧ -b^{190, 1}_1 ∧ -b^{190, 1}_0 ∧ true) c in CNF: c -b^{190, 1}_2 ∨ b^{190, 1}_1 ∨ b^{190, 1}_0 ∨ false c in DIMACS: -21749 21750 21751 0 c 3 does not represent an automaton state. c -(-b^{190, 1}_2 ∧ b^{190, 1}_1 ∧ b^{190, 1}_0 ∧ true) c in CNF: c b^{190, 1}_2 ∨ -b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ false c in DIMACS: 21749 -21750 -21751 0 c -3 does not represent an automaton state. c -( b^{190, 1}_2 ∧ b^{190, 1}_1 ∧ b^{190, 1}_0 ∧ true) c in CNF: c -b^{190, 1}_2 ∨ -b^{190, 1}_1 ∨ -b^{190, 1}_0 ∨ false c in DIMACS: -21749 -21750 -21751 0 c i = 2 c -2+1 --> -1 c ( b^{190, 2}_2 ∧ b^{190, 2}_1 ∧ -b^{190, 2}_0 ∧ p_380) -> ( b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ b^{190, 3}_0) c in CNF: c -b^{190, 2}_2 ∨ -b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ -p_380 ∨ b^{190, 3}_2 c -b^{190, 2}_2 ∨ -b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ -p_380 ∨ -b^{190, 3}_1 c -b^{190, 2}_2 ∨ -b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ -p_380 ∨ b^{190, 3}_0 c in DIMACS: -21752 -21753 21754 -380 21755 0 -21752 -21753 21754 -380 -21756 0 -21752 -21753 21754 -380 21757 0 c -1+1 --> 0 c ( b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ b^{190, 2}_0 ∧ p_380) -> (-b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ -b^{190, 3}_0) c in CNF: c -b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ -p_380 ∨ -b^{190, 3}_2 c -b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ -p_380 ∨ -b^{190, 3}_1 c -b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ -p_380 ∨ -b^{190, 3}_0 c in DIMACS: -21752 21753 -21754 -380 -21755 0 -21752 21753 -21754 -380 -21756 0 -21752 21753 -21754 -380 -21757 0 c 0+1 --> 1 c (-b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ -b^{190, 2}_0 ∧ p_380) -> (-b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ b^{190, 3}_0) c in CNF: c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ -p_380 ∨ -b^{190, 3}_2 c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ -p_380 ∨ -b^{190, 3}_1 c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ -p_380 ∨ b^{190, 3}_0 c in DIMACS: 21752 21753 21754 -380 -21755 0 21752 21753 21754 -380 -21756 0 21752 21753 21754 -380 21757 0 c 1+1 --> 2 c (-b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ b^{190, 2}_0 ∧ p_380) -> (-b^{190, 3}_2 ∧ b^{190, 3}_1 ∧ -b^{190, 3}_0) c in CNF: c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ -p_380 ∨ -b^{190, 3}_2 c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ -p_380 ∨ b^{190, 3}_1 c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ -p_380 ∨ -b^{190, 3}_0 c in DIMACS: 21752 21753 -21754 -380 -21755 0 21752 21753 -21754 -380 21756 0 21752 21753 -21754 -380 -21757 0 c 2+1 --> break c (-b^{190, 2}_2 ∧ b^{190, 2}_1 ∧ -b^{190, 2}_0 ∧ p_380) -> break c in CNF: c b^{190, 2}_2 ∨ -b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ -p_380 ∨ break c in DIMACS: 21752 -21753 21754 -380 1162 0 c 2-1 --> 1 c (-b^{190, 2}_2 ∧ b^{190, 2}_1 ∧ -b^{190, 2}_0 ∧ -p_380) -> (-b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ b^{190, 3}_0) c in CNF: c b^{190, 2}_2 ∨ -b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ p_380 ∨ -b^{190, 3}_2 c b^{190, 2}_2 ∨ -b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ p_380 ∨ -b^{190, 3}_1 c b^{190, 2}_2 ∨ -b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ p_380 ∨ b^{190, 3}_0 c in DIMACS: 21752 -21753 21754 380 -21755 0 21752 -21753 21754 380 -21756 0 21752 -21753 21754 380 21757 0 c 1-1 --> 0 c (-b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ b^{190, 2}_0 ∧ -p_380) -> (-b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ -b^{190, 3}_0) c in CNF: c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ p_380 ∨ -b^{190, 3}_2 c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ p_380 ∨ -b^{190, 3}_1 c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ p_380 ∨ -b^{190, 3}_0 c in DIMACS: 21752 21753 -21754 380 -21755 0 21752 21753 -21754 380 -21756 0 21752 21753 -21754 380 -21757 0 c 0-1 --> -1 c (-b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ -b^{190, 2}_0 ∧ -p_380) -> ( b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ b^{190, 3}_0) c in CNF: c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ p_380 ∨ b^{190, 3}_2 c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ p_380 ∨ -b^{190, 3}_1 c b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ p_380 ∨ b^{190, 3}_0 c in DIMACS: 21752 21753 21754 380 21755 0 21752 21753 21754 380 -21756 0 21752 21753 21754 380 21757 0 c -1-1 --> -2 c ( b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ b^{190, 2}_0 ∧ -p_380) -> ( b^{190, 3}_2 ∧ b^{190, 3}_1 ∧ -b^{190, 3}_0) c in CNF: c -b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ p_380 ∨ b^{190, 3}_2 c -b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ p_380 ∨ b^{190, 3}_1 c -b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ p_380 ∨ -b^{190, 3}_0 c in DIMACS: -21752 21753 -21754 380 21755 0 -21752 21753 -21754 380 21756 0 -21752 21753 -21754 380 -21757 0 c -2-1 --> break c ( b^{190, 2}_2 ∧ b^{190, 2}_1 ∧ -b^{190, 2}_0 ∧ -p_380) -> break c in CNF: c -b^{190, 2}_2 ∨ -b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ p_380 ∨ break c in DIMACS: -21752 -21753 21754 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{190, 2}_2 ∧ -b^{190, 2}_1 ∧ -b^{190, 2}_0 ∧ true) c in CNF: c -b^{190, 2}_2 ∨ b^{190, 2}_1 ∨ b^{190, 2}_0 ∨ false c in DIMACS: -21752 21753 21754 0 c 3 does not represent an automaton state. c -(-b^{190, 2}_2 ∧ b^{190, 2}_1 ∧ b^{190, 2}_0 ∧ true) c in CNF: c b^{190, 2}_2 ∨ -b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ false c in DIMACS: 21752 -21753 -21754 0 c -3 does not represent an automaton state. c -( b^{190, 2}_2 ∧ b^{190, 2}_1 ∧ b^{190, 2}_0 ∧ true) c in CNF: c -b^{190, 2}_2 ∨ -b^{190, 2}_1 ∨ -b^{190, 2}_0 ∨ false c in DIMACS: -21752 -21753 -21754 0 c i = 3 c -2+1 --> -1 c ( b^{190, 3}_2 ∧ b^{190, 3}_1 ∧ -b^{190, 3}_0 ∧ p_570) -> ( b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ b^{190, 4}_0) c in CNF: c -b^{190, 3}_2 ∨ -b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ -p_570 ∨ b^{190, 4}_2 c -b^{190, 3}_2 ∨ -b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ -p_570 ∨ -b^{190, 4}_1 c -b^{190, 3}_2 ∨ -b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ -p_570 ∨ b^{190, 4}_0 c in DIMACS: -21755 -21756 21757 -570 21758 0 -21755 -21756 21757 -570 -21759 0 -21755 -21756 21757 -570 21760 0 c -1+1 --> 0 c ( b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ b^{190, 3}_0 ∧ p_570) -> (-b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ -b^{190, 4}_0) c in CNF: c -b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ -p_570 ∨ -b^{190, 4}_2 c -b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ -p_570 ∨ -b^{190, 4}_1 c -b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ -p_570 ∨ -b^{190, 4}_0 c in DIMACS: -21755 21756 -21757 -570 -21758 0 -21755 21756 -21757 -570 -21759 0 -21755 21756 -21757 -570 -21760 0 c 0+1 --> 1 c (-b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ -b^{190, 3}_0 ∧ p_570) -> (-b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ b^{190, 4}_0) c in CNF: c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ -p_570 ∨ -b^{190, 4}_2 c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ -p_570 ∨ -b^{190, 4}_1 c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ -p_570 ∨ b^{190, 4}_0 c in DIMACS: 21755 21756 21757 -570 -21758 0 21755 21756 21757 -570 -21759 0 21755 21756 21757 -570 21760 0 c 1+1 --> 2 c (-b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ b^{190, 3}_0 ∧ p_570) -> (-b^{190, 4}_2 ∧ b^{190, 4}_1 ∧ -b^{190, 4}_0) c in CNF: c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ -p_570 ∨ -b^{190, 4}_2 c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ -p_570 ∨ b^{190, 4}_1 c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ -p_570 ∨ -b^{190, 4}_0 c in DIMACS: 21755 21756 -21757 -570 -21758 0 21755 21756 -21757 -570 21759 0 21755 21756 -21757 -570 -21760 0 c 2+1 --> break c (-b^{190, 3}_2 ∧ b^{190, 3}_1 ∧ -b^{190, 3}_0 ∧ p_570) -> break c in CNF: c b^{190, 3}_2 ∨ -b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ -p_570 ∨ break c in DIMACS: 21755 -21756 21757 -570 1162 0 c 2-1 --> 1 c (-b^{190, 3}_2 ∧ b^{190, 3}_1 ∧ -b^{190, 3}_0 ∧ -p_570) -> (-b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ b^{190, 4}_0) c in CNF: c b^{190, 3}_2 ∨ -b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ p_570 ∨ -b^{190, 4}_2 c b^{190, 3}_2 ∨ -b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ p_570 ∨ -b^{190, 4}_1 c b^{190, 3}_2 ∨ -b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ p_570 ∨ b^{190, 4}_0 c in DIMACS: 21755 -21756 21757 570 -21758 0 21755 -21756 21757 570 -21759 0 21755 -21756 21757 570 21760 0 c 1-1 --> 0 c (-b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ b^{190, 3}_0 ∧ -p_570) -> (-b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ -b^{190, 4}_0) c in CNF: c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ p_570 ∨ -b^{190, 4}_2 c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ p_570 ∨ -b^{190, 4}_1 c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ p_570 ∨ -b^{190, 4}_0 c in DIMACS: 21755 21756 -21757 570 -21758 0 21755 21756 -21757 570 -21759 0 21755 21756 -21757 570 -21760 0 c 0-1 --> -1 c (-b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ -b^{190, 3}_0 ∧ -p_570) -> ( b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ b^{190, 4}_0) c in CNF: c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ p_570 ∨ b^{190, 4}_2 c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ p_570 ∨ -b^{190, 4}_1 c b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ p_570 ∨ b^{190, 4}_0 c in DIMACS: 21755 21756 21757 570 21758 0 21755 21756 21757 570 -21759 0 21755 21756 21757 570 21760 0 c -1-1 --> -2 c ( b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ b^{190, 3}_0 ∧ -p_570) -> ( b^{190, 4}_2 ∧ b^{190, 4}_1 ∧ -b^{190, 4}_0) c in CNF: c -b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ p_570 ∨ b^{190, 4}_2 c -b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ p_570 ∨ b^{190, 4}_1 c -b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ p_570 ∨ -b^{190, 4}_0 c in DIMACS: -21755 21756 -21757 570 21758 0 -21755 21756 -21757 570 21759 0 -21755 21756 -21757 570 -21760 0 c -2-1 --> break c ( b^{190, 3}_2 ∧ b^{190, 3}_1 ∧ -b^{190, 3}_0 ∧ -p_570) -> break c in CNF: c -b^{190, 3}_2 ∨ -b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ p_570 ∨ break c in DIMACS: -21755 -21756 21757 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{190, 3}_2 ∧ -b^{190, 3}_1 ∧ -b^{190, 3}_0 ∧ true) c in CNF: c -b^{190, 3}_2 ∨ b^{190, 3}_1 ∨ b^{190, 3}_0 ∨ false c in DIMACS: -21755 21756 21757 0 c 3 does not represent an automaton state. c -(-b^{190, 3}_2 ∧ b^{190, 3}_1 ∧ b^{190, 3}_0 ∧ true) c in CNF: c b^{190, 3}_2 ∨ -b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ false c in DIMACS: 21755 -21756 -21757 0 c -3 does not represent an automaton state. c -( b^{190, 3}_2 ∧ b^{190, 3}_1 ∧ b^{190, 3}_0 ∧ true) c in CNF: c -b^{190, 3}_2 ∨ -b^{190, 3}_1 ∨ -b^{190, 3}_0 ∨ false c in DIMACS: -21755 -21756 -21757 0 c i = 4 c -2+1 --> -1 c ( b^{190, 4}_2 ∧ b^{190, 4}_1 ∧ -b^{190, 4}_0 ∧ p_760) -> ( b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ b^{190, 5}_0) c in CNF: c -b^{190, 4}_2 ∨ -b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ -p_760 ∨ b^{190, 5}_2 c -b^{190, 4}_2 ∨ -b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ -p_760 ∨ -b^{190, 5}_1 c -b^{190, 4}_2 ∨ -b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ -p_760 ∨ b^{190, 5}_0 c in DIMACS: -21758 -21759 21760 -760 21761 0 -21758 -21759 21760 -760 -21762 0 -21758 -21759 21760 -760 21763 0 c -1+1 --> 0 c ( b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ b^{190, 4}_0 ∧ p_760) -> (-b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ -b^{190, 5}_0) c in CNF: c -b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ -p_760 ∨ -b^{190, 5}_2 c -b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ -p_760 ∨ -b^{190, 5}_1 c -b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ -p_760 ∨ -b^{190, 5}_0 c in DIMACS: -21758 21759 -21760 -760 -21761 0 -21758 21759 -21760 -760 -21762 0 -21758 21759 -21760 -760 -21763 0 c 0+1 --> 1 c (-b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ -b^{190, 4}_0 ∧ p_760) -> (-b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ b^{190, 5}_0) c in CNF: c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ -p_760 ∨ -b^{190, 5}_2 c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ -p_760 ∨ -b^{190, 5}_1 c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ -p_760 ∨ b^{190, 5}_0 c in DIMACS: 21758 21759 21760 -760 -21761 0 21758 21759 21760 -760 -21762 0 21758 21759 21760 -760 21763 0 c 1+1 --> 2 c (-b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ b^{190, 4}_0 ∧ p_760) -> (-b^{190, 5}_2 ∧ b^{190, 5}_1 ∧ -b^{190, 5}_0) c in CNF: c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ -p_760 ∨ -b^{190, 5}_2 c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ -p_760 ∨ b^{190, 5}_1 c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ -p_760 ∨ -b^{190, 5}_0 c in DIMACS: 21758 21759 -21760 -760 -21761 0 21758 21759 -21760 -760 21762 0 21758 21759 -21760 -760 -21763 0 c 2+1 --> break c (-b^{190, 4}_2 ∧ b^{190, 4}_1 ∧ -b^{190, 4}_0 ∧ p_760) -> break c in CNF: c b^{190, 4}_2 ∨ -b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ -p_760 ∨ break c in DIMACS: 21758 -21759 21760 -760 1162 0 c 2-1 --> 1 c (-b^{190, 4}_2 ∧ b^{190, 4}_1 ∧ -b^{190, 4}_0 ∧ -p_760) -> (-b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ b^{190, 5}_0) c in CNF: c b^{190, 4}_2 ∨ -b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ p_760 ∨ -b^{190, 5}_2 c b^{190, 4}_2 ∨ -b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ p_760 ∨ -b^{190, 5}_1 c b^{190, 4}_2 ∨ -b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ p_760 ∨ b^{190, 5}_0 c in DIMACS: 21758 -21759 21760 760 -21761 0 21758 -21759 21760 760 -21762 0 21758 -21759 21760 760 21763 0 c 1-1 --> 0 c (-b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ b^{190, 4}_0 ∧ -p_760) -> (-b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ -b^{190, 5}_0) c in CNF: c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ p_760 ∨ -b^{190, 5}_2 c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ p_760 ∨ -b^{190, 5}_1 c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ p_760 ∨ -b^{190, 5}_0 c in DIMACS: 21758 21759 -21760 760 -21761 0 21758 21759 -21760 760 -21762 0 21758 21759 -21760 760 -21763 0 c 0-1 --> -1 c (-b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ -b^{190, 4}_0 ∧ -p_760) -> ( b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ b^{190, 5}_0) c in CNF: c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ p_760 ∨ b^{190, 5}_2 c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ p_760 ∨ -b^{190, 5}_1 c b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ p_760 ∨ b^{190, 5}_0 c in DIMACS: 21758 21759 21760 760 21761 0 21758 21759 21760 760 -21762 0 21758 21759 21760 760 21763 0 c -1-1 --> -2 c ( b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ b^{190, 4}_0 ∧ -p_760) -> ( b^{190, 5}_2 ∧ b^{190, 5}_1 ∧ -b^{190, 5}_0) c in CNF: c -b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ p_760 ∨ b^{190, 5}_2 c -b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ p_760 ∨ b^{190, 5}_1 c -b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ p_760 ∨ -b^{190, 5}_0 c in DIMACS: -21758 21759 -21760 760 21761 0 -21758 21759 -21760 760 21762 0 -21758 21759 -21760 760 -21763 0 c -2-1 --> break c ( b^{190, 4}_2 ∧ b^{190, 4}_1 ∧ -b^{190, 4}_0 ∧ -p_760) -> break c in CNF: c -b^{190, 4}_2 ∨ -b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ p_760 ∨ break c in DIMACS: -21758 -21759 21760 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{190, 4}_2 ∧ -b^{190, 4}_1 ∧ -b^{190, 4}_0 ∧ true) c in CNF: c -b^{190, 4}_2 ∨ b^{190, 4}_1 ∨ b^{190, 4}_0 ∨ false c in DIMACS: -21758 21759 21760 0 c 3 does not represent an automaton state. c -(-b^{190, 4}_2 ∧ b^{190, 4}_1 ∧ b^{190, 4}_0 ∧ true) c in CNF: c b^{190, 4}_2 ∨ -b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ false c in DIMACS: 21758 -21759 -21760 0 c -3 does not represent an automaton state. c -( b^{190, 4}_2 ∧ b^{190, 4}_1 ∧ b^{190, 4}_0 ∧ true) c in CNF: c -b^{190, 4}_2 ∨ -b^{190, 4}_1 ∨ -b^{190, 4}_0 ∨ false c in DIMACS: -21758 -21759 -21760 0 c i = 5 c -2+1 --> -1 c ( b^{190, 5}_2 ∧ b^{190, 5}_1 ∧ -b^{190, 5}_0 ∧ p_950) -> ( b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ b^{190, 6}_0) c in CNF: c -b^{190, 5}_2 ∨ -b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ -p_950 ∨ b^{190, 6}_2 c -b^{190, 5}_2 ∨ -b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ -p_950 ∨ -b^{190, 6}_1 c -b^{190, 5}_2 ∨ -b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ -p_950 ∨ b^{190, 6}_0 c in DIMACS: -21761 -21762 21763 -950 21764 0 -21761 -21762 21763 -950 -21765 0 -21761 -21762 21763 -950 21766 0 c -1+1 --> 0 c ( b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ b^{190, 5}_0 ∧ p_950) -> (-b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ -b^{190, 6}_0) c in CNF: c -b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ -p_950 ∨ -b^{190, 6}_2 c -b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ -p_950 ∨ -b^{190, 6}_1 c -b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ -p_950 ∨ -b^{190, 6}_0 c in DIMACS: -21761 21762 -21763 -950 -21764 0 -21761 21762 -21763 -950 -21765 0 -21761 21762 -21763 -950 -21766 0 c 0+1 --> 1 c (-b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ -b^{190, 5}_0 ∧ p_950) -> (-b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ b^{190, 6}_0) c in CNF: c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ -p_950 ∨ -b^{190, 6}_2 c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ -p_950 ∨ -b^{190, 6}_1 c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ -p_950 ∨ b^{190, 6}_0 c in DIMACS: 21761 21762 21763 -950 -21764 0 21761 21762 21763 -950 -21765 0 21761 21762 21763 -950 21766 0 c 1+1 --> 2 c (-b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ b^{190, 5}_0 ∧ p_950) -> (-b^{190, 6}_2 ∧ b^{190, 6}_1 ∧ -b^{190, 6}_0) c in CNF: c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ -p_950 ∨ -b^{190, 6}_2 c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ -p_950 ∨ b^{190, 6}_1 c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ -p_950 ∨ -b^{190, 6}_0 c in DIMACS: 21761 21762 -21763 -950 -21764 0 21761 21762 -21763 -950 21765 0 21761 21762 -21763 -950 -21766 0 c 2+1 --> break c (-b^{190, 5}_2 ∧ b^{190, 5}_1 ∧ -b^{190, 5}_0 ∧ p_950) -> break c in CNF: c b^{190, 5}_2 ∨ -b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ -p_950 ∨ break c in DIMACS: 21761 -21762 21763 -950 1162 0 c 2-1 --> 1 c (-b^{190, 5}_2 ∧ b^{190, 5}_1 ∧ -b^{190, 5}_0 ∧ -p_950) -> (-b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ b^{190, 6}_0) c in CNF: c b^{190, 5}_2 ∨ -b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ p_950 ∨ -b^{190, 6}_2 c b^{190, 5}_2 ∨ -b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ p_950 ∨ -b^{190, 6}_1 c b^{190, 5}_2 ∨ -b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ p_950 ∨ b^{190, 6}_0 c in DIMACS: 21761 -21762 21763 950 -21764 0 21761 -21762 21763 950 -21765 0 21761 -21762 21763 950 21766 0 c 1-1 --> 0 c (-b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ b^{190, 5}_0 ∧ -p_950) -> (-b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ -b^{190, 6}_0) c in CNF: c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ p_950 ∨ -b^{190, 6}_2 c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ p_950 ∨ -b^{190, 6}_1 c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ p_950 ∨ -b^{190, 6}_0 c in DIMACS: 21761 21762 -21763 950 -21764 0 21761 21762 -21763 950 -21765 0 21761 21762 -21763 950 -21766 0 c 0-1 --> -1 c (-b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ -b^{190, 5}_0 ∧ -p_950) -> ( b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ b^{190, 6}_0) c in CNF: c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ p_950 ∨ b^{190, 6}_2 c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ p_950 ∨ -b^{190, 6}_1 c b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ p_950 ∨ b^{190, 6}_0 c in DIMACS: 21761 21762 21763 950 21764 0 21761 21762 21763 950 -21765 0 21761 21762 21763 950 21766 0 c -1-1 --> -2 c ( b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ b^{190, 5}_0 ∧ -p_950) -> ( b^{190, 6}_2 ∧ b^{190, 6}_1 ∧ -b^{190, 6}_0) c in CNF: c -b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ p_950 ∨ b^{190, 6}_2 c -b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ p_950 ∨ b^{190, 6}_1 c -b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ p_950 ∨ -b^{190, 6}_0 c in DIMACS: -21761 21762 -21763 950 21764 0 -21761 21762 -21763 950 21765 0 -21761 21762 -21763 950 -21766 0 c -2-1 --> break c ( b^{190, 5}_2 ∧ b^{190, 5}_1 ∧ -b^{190, 5}_0 ∧ -p_950) -> break c in CNF: c -b^{190, 5}_2 ∨ -b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ p_950 ∨ break c in DIMACS: -21761 -21762 21763 950 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{190, 5}_2 ∧ -b^{190, 5}_1 ∧ -b^{190, 5}_0 ∧ true) c in CNF: c -b^{190, 5}_2 ∨ b^{190, 5}_1 ∨ b^{190, 5}_0 ∨ false c in DIMACS: -21761 21762 21763 0 c 3 does not represent an automaton state. c -(-b^{190, 5}_2 ∧ b^{190, 5}_1 ∧ b^{190, 5}_0 ∧ true) c in CNF: c b^{190, 5}_2 ∨ -b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ false c in DIMACS: 21761 -21762 -21763 0 c -3 does not represent an automaton state. c -( b^{190, 5}_2 ∧ b^{190, 5}_1 ∧ b^{190, 5}_0 ∧ true) c in CNF: c -b^{190, 5}_2 ∨ -b^{190, 5}_1 ∨ -b^{190, 5}_0 ∨ false c in DIMACS: -21761 -21762 -21763 0 c i = 6 c -2+1 --> -1 c ( b^{190, 6}_2 ∧ b^{190, 6}_1 ∧ -b^{190, 6}_0 ∧ p_1140) -> ( b^{190, 7}_2 ∧ -b^{190, 7}_1 ∧ b^{190, 7}_0) c in CNF: c -b^{190, 6}_2 ∨ -b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ -p_1140 ∨ b^{190, 7}_2 c -b^{190, 6}_2 ∨ -b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ -p_1140 ∨ -b^{190, 7}_1 c -b^{190, 6}_2 ∨ -b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ -p_1140 ∨ b^{190, 7}_0 c in DIMACS: -21764 -21765 21766 -1140 21767 0 -21764 -21765 21766 -1140 -21768 0 -21764 -21765 21766 -1140 21769 0 c -1+1 --> 0 c ( b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ b^{190, 6}_0 ∧ p_1140) -> (-b^{190, 7}_2 ∧ -b^{190, 7}_1 ∧ -b^{190, 7}_0) c in CNF: c -b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ -p_1140 ∨ -b^{190, 7}_2 c -b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ -p_1140 ∨ -b^{190, 7}_1 c -b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ -p_1140 ∨ -b^{190, 7}_0 c in DIMACS: -21764 21765 -21766 -1140 -21767 0 -21764 21765 -21766 -1140 -21768 0 -21764 21765 -21766 -1140 -21769 0 c 0+1 --> 1 c (-b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ -b^{190, 6}_0 ∧ p_1140) -> (-b^{190, 7}_2 ∧ -b^{190, 7}_1 ∧ b^{190, 7}_0) c in CNF: c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ -p_1140 ∨ -b^{190, 7}_2 c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ -p_1140 ∨ -b^{190, 7}_1 c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ -p_1140 ∨ b^{190, 7}_0 c in DIMACS: 21764 21765 21766 -1140 -21767 0 21764 21765 21766 -1140 -21768 0 21764 21765 21766 -1140 21769 0 c 1+1 --> 2 c (-b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ b^{190, 6}_0 ∧ p_1140) -> (-b^{190, 7}_2 ∧ b^{190, 7}_1 ∧ -b^{190, 7}_0) c in CNF: c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ -p_1140 ∨ -b^{190, 7}_2 c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ -p_1140 ∨ b^{190, 7}_1 c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ -p_1140 ∨ -b^{190, 7}_0 c in DIMACS: 21764 21765 -21766 -1140 -21767 0 21764 21765 -21766 -1140 21768 0 21764 21765 -21766 -1140 -21769 0 c 2+1 --> break c (-b^{190, 6}_2 ∧ b^{190, 6}_1 ∧ -b^{190, 6}_0 ∧ p_1140) -> break c in CNF: c b^{190, 6}_2 ∨ -b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ -p_1140 ∨ break c in DIMACS: 21764 -21765 21766 -1140 1162 0 c 2-1 --> 1 c (-b^{190, 6}_2 ∧ b^{190, 6}_1 ∧ -b^{190, 6}_0 ∧ -p_1140) -> (-b^{190, 7}_2 ∧ -b^{190, 7}_1 ∧ b^{190, 7}_0) c in CNF: c b^{190, 6}_2 ∨ -b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ p_1140 ∨ -b^{190, 7}_2 c b^{190, 6}_2 ∨ -b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ p_1140 ∨ -b^{190, 7}_1 c b^{190, 6}_2 ∨ -b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ p_1140 ∨ b^{190, 7}_0 c in DIMACS: 21764 -21765 21766 1140 -21767 0 21764 -21765 21766 1140 -21768 0 21764 -21765 21766 1140 21769 0 c 1-1 --> 0 c (-b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ b^{190, 6}_0 ∧ -p_1140) -> (-b^{190, 7}_2 ∧ -b^{190, 7}_1 ∧ -b^{190, 7}_0) c in CNF: c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ p_1140 ∨ -b^{190, 7}_2 c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ p_1140 ∨ -b^{190, 7}_1 c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ p_1140 ∨ -b^{190, 7}_0 c in DIMACS: 21764 21765 -21766 1140 -21767 0 21764 21765 -21766 1140 -21768 0 21764 21765 -21766 1140 -21769 0 c 0-1 --> -1 c (-b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ -b^{190, 6}_0 ∧ -p_1140) -> ( b^{190, 7}_2 ∧ -b^{190, 7}_1 ∧ b^{190, 7}_0) c in CNF: c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ p_1140 ∨ b^{190, 7}_2 c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ p_1140 ∨ -b^{190, 7}_1 c b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ p_1140 ∨ b^{190, 7}_0 c in DIMACS: 21764 21765 21766 1140 21767 0 21764 21765 21766 1140 -21768 0 21764 21765 21766 1140 21769 0 c -1-1 --> -2 c ( b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ b^{190, 6}_0 ∧ -p_1140) -> ( b^{190, 7}_2 ∧ b^{190, 7}_1 ∧ -b^{190, 7}_0) c in CNF: c -b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ p_1140 ∨ b^{190, 7}_2 c -b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ p_1140 ∨ b^{190, 7}_1 c -b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ p_1140 ∨ -b^{190, 7}_0 c in DIMACS: -21764 21765 -21766 1140 21767 0 -21764 21765 -21766 1140 21768 0 -21764 21765 -21766 1140 -21769 0 c -2-1 --> break c ( b^{190, 6}_2 ∧ b^{190, 6}_1 ∧ -b^{190, 6}_0 ∧ -p_1140) -> break c in CNF: c -b^{190, 6}_2 ∨ -b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ p_1140 ∨ break c in DIMACS: -21764 -21765 21766 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{190, 6}_2 ∧ -b^{190, 6}_1 ∧ -b^{190, 6}_0 ∧ true) c in CNF: c -b^{190, 6}_2 ∨ b^{190, 6}_1 ∨ b^{190, 6}_0 ∨ false c in DIMACS: -21764 21765 21766 0 c 3 does not represent an automaton state. c -(-b^{190, 6}_2 ∧ b^{190, 6}_1 ∧ b^{190, 6}_0 ∧ true) c in CNF: c b^{190, 6}_2 ∨ -b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ false c in DIMACS: 21764 -21765 -21766 0 c -3 does not represent an automaton state. c -( b^{190, 6}_2 ∧ b^{190, 6}_1 ∧ b^{190, 6}_0 ∧ true) c in CNF: c -b^{190, 6}_2 ∨ -b^{190, 6}_1 ∨ -b^{190, 6}_0 ∨ false c in DIMACS: -21764 -21765 -21766 0 c INIT for k = 191 c -b^{191, 1}_2 c -b^{191, 1}_1 c -b^{191, 1}_0 c in DIMACS: -21770 0 -21771 0 -21772 0 c Transitions for k = 191 c i = 1 c -2+1 --> -1 c ( b^{191, 1}_2 ∧ b^{191, 1}_1 ∧ -b^{191, 1}_0 ∧ p_191) -> ( b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ b^{191, 2}_0) c in CNF: c -b^{191, 1}_2 ∨ -b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ -p_191 ∨ b^{191, 2}_2 c -b^{191, 1}_2 ∨ -b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ -p_191 ∨ -b^{191, 2}_1 c -b^{191, 1}_2 ∨ -b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ -p_191 ∨ b^{191, 2}_0 c in DIMACS: -21770 -21771 21772 -191 21773 0 -21770 -21771 21772 -191 -21774 0 -21770 -21771 21772 -191 21775 0 c -1+1 --> 0 c ( b^{191, 1}_2 ∧ -b^{191, 1}_1 ∧ b^{191, 1}_0 ∧ p_191) -> (-b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ -b^{191, 2}_0) c in CNF: c -b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ -p_191 ∨ -b^{191, 2}_2 c -b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ -p_191 ∨ -b^{191, 2}_1 c -b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ -p_191 ∨ -b^{191, 2}_0 c in DIMACS: -21770 21771 -21772 -191 -21773 0 -21770 21771 -21772 -191 -21774 0 -21770 21771 -21772 -191 -21775 0 c 0+1 --> 1 c (-b^{191, 1}_2 ∧ -b^{191, 1}_1 ∧ -b^{191, 1}_0 ∧ p_191) -> (-b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ b^{191, 2}_0) c in CNF: c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ -p_191 ∨ -b^{191, 2}_2 c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ -p_191 ∨ -b^{191, 2}_1 c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ -p_191 ∨ b^{191, 2}_0 c in DIMACS: 21770 21771 21772 -191 -21773 0 21770 21771 21772 -191 -21774 0 21770 21771 21772 -191 21775 0 c 1+1 --> 2 c (-b^{191, 1}_2 ∧ -b^{191, 1}_1 ∧ b^{191, 1}_0 ∧ p_191) -> (-b^{191, 2}_2 ∧ b^{191, 2}_1 ∧ -b^{191, 2}_0) c in CNF: c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ -p_191 ∨ -b^{191, 2}_2 c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ -p_191 ∨ b^{191, 2}_1 c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ -p_191 ∨ -b^{191, 2}_0 c in DIMACS: 21770 21771 -21772 -191 -21773 0 21770 21771 -21772 -191 21774 0 21770 21771 -21772 -191 -21775 0 c 2+1 --> break c (-b^{191, 1}_2 ∧ b^{191, 1}_1 ∧ -b^{191, 1}_0 ∧ p_191) -> break c in CNF: c b^{191, 1}_2 ∨ -b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ -p_191 ∨ break c in DIMACS: 21770 -21771 21772 -191 1162 0 c 2-1 --> 1 c (-b^{191, 1}_2 ∧ b^{191, 1}_1 ∧ -b^{191, 1}_0 ∧ -p_191) -> (-b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ b^{191, 2}_0) c in CNF: c b^{191, 1}_2 ∨ -b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ p_191 ∨ -b^{191, 2}_2 c b^{191, 1}_2 ∨ -b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ p_191 ∨ -b^{191, 2}_1 c b^{191, 1}_2 ∨ -b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ p_191 ∨ b^{191, 2}_0 c in DIMACS: 21770 -21771 21772 191 -21773 0 21770 -21771 21772 191 -21774 0 21770 -21771 21772 191 21775 0 c 1-1 --> 0 c (-b^{191, 1}_2 ∧ -b^{191, 1}_1 ∧ b^{191, 1}_0 ∧ -p_191) -> (-b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ -b^{191, 2}_0) c in CNF: c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ p_191 ∨ -b^{191, 2}_2 c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ p_191 ∨ -b^{191, 2}_1 c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ p_191 ∨ -b^{191, 2}_0 c in DIMACS: 21770 21771 -21772 191 -21773 0 21770 21771 -21772 191 -21774 0 21770 21771 -21772 191 -21775 0 c 0-1 --> -1 c (-b^{191, 1}_2 ∧ -b^{191, 1}_1 ∧ -b^{191, 1}_0 ∧ -p_191) -> ( b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ b^{191, 2}_0) c in CNF: c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ p_191 ∨ b^{191, 2}_2 c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ p_191 ∨ -b^{191, 2}_1 c b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ p_191 ∨ b^{191, 2}_0 c in DIMACS: 21770 21771 21772 191 21773 0 21770 21771 21772 191 -21774 0 21770 21771 21772 191 21775 0 c -1-1 --> -2 c ( b^{191, 1}_2 ∧ -b^{191, 1}_1 ∧ b^{191, 1}_0 ∧ -p_191) -> ( b^{191, 2}_2 ∧ b^{191, 2}_1 ∧ -b^{191, 2}_0) c in CNF: c -b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ p_191 ∨ b^{191, 2}_2 c -b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ p_191 ∨ b^{191, 2}_1 c -b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ p_191 ∨ -b^{191, 2}_0 c in DIMACS: -21770 21771 -21772 191 21773 0 -21770 21771 -21772 191 21774 0 -21770 21771 -21772 191 -21775 0 c -2-1 --> break c ( b^{191, 1}_2 ∧ b^{191, 1}_1 ∧ -b^{191, 1}_0 ∧ -p_191) -> break c in CNF: c -b^{191, 1}_2 ∨ -b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ p_191 ∨ break c in DIMACS: -21770 -21771 21772 191 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{191, 1}_2 ∧ -b^{191, 1}_1 ∧ -b^{191, 1}_0 ∧ true) c in CNF: c -b^{191, 1}_2 ∨ b^{191, 1}_1 ∨ b^{191, 1}_0 ∨ false c in DIMACS: -21770 21771 21772 0 c 3 does not represent an automaton state. c -(-b^{191, 1}_2 ∧ b^{191, 1}_1 ∧ b^{191, 1}_0 ∧ true) c in CNF: c b^{191, 1}_2 ∨ -b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ false c in DIMACS: 21770 -21771 -21772 0 c -3 does not represent an automaton state. c -( b^{191, 1}_2 ∧ b^{191, 1}_1 ∧ b^{191, 1}_0 ∧ true) c in CNF: c -b^{191, 1}_2 ∨ -b^{191, 1}_1 ∨ -b^{191, 1}_0 ∨ false c in DIMACS: -21770 -21771 -21772 0 c i = 2 c -2+1 --> -1 c ( b^{191, 2}_2 ∧ b^{191, 2}_1 ∧ -b^{191, 2}_0 ∧ p_382) -> ( b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ b^{191, 3}_0) c in CNF: c -b^{191, 2}_2 ∨ -b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ -p_382 ∨ b^{191, 3}_2 c -b^{191, 2}_2 ∨ -b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ -p_382 ∨ -b^{191, 3}_1 c -b^{191, 2}_2 ∨ -b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ -p_382 ∨ b^{191, 3}_0 c in DIMACS: -21773 -21774 21775 -382 21776 0 -21773 -21774 21775 -382 -21777 0 -21773 -21774 21775 -382 21778 0 c -1+1 --> 0 c ( b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ b^{191, 2}_0 ∧ p_382) -> (-b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ -b^{191, 3}_0) c in CNF: c -b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ -p_382 ∨ -b^{191, 3}_2 c -b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ -p_382 ∨ -b^{191, 3}_1 c -b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ -p_382 ∨ -b^{191, 3}_0 c in DIMACS: -21773 21774 -21775 -382 -21776 0 -21773 21774 -21775 -382 -21777 0 -21773 21774 -21775 -382 -21778 0 c 0+1 --> 1 c (-b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ -b^{191, 2}_0 ∧ p_382) -> (-b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ b^{191, 3}_0) c in CNF: c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ -p_382 ∨ -b^{191, 3}_2 c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ -p_382 ∨ -b^{191, 3}_1 c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ -p_382 ∨ b^{191, 3}_0 c in DIMACS: 21773 21774 21775 -382 -21776 0 21773 21774 21775 -382 -21777 0 21773 21774 21775 -382 21778 0 c 1+1 --> 2 c (-b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ b^{191, 2}_0 ∧ p_382) -> (-b^{191, 3}_2 ∧ b^{191, 3}_1 ∧ -b^{191, 3}_0) c in CNF: c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ -p_382 ∨ -b^{191, 3}_2 c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ -p_382 ∨ b^{191, 3}_1 c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ -p_382 ∨ -b^{191, 3}_0 c in DIMACS: 21773 21774 -21775 -382 -21776 0 21773 21774 -21775 -382 21777 0 21773 21774 -21775 -382 -21778 0 c 2+1 --> break c (-b^{191, 2}_2 ∧ b^{191, 2}_1 ∧ -b^{191, 2}_0 ∧ p_382) -> break c in CNF: c b^{191, 2}_2 ∨ -b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ -p_382 ∨ break c in DIMACS: 21773 -21774 21775 -382 1162 0 c 2-1 --> 1 c (-b^{191, 2}_2 ∧ b^{191, 2}_1 ∧ -b^{191, 2}_0 ∧ -p_382) -> (-b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ b^{191, 3}_0) c in CNF: c b^{191, 2}_2 ∨ -b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ p_382 ∨ -b^{191, 3}_2 c b^{191, 2}_2 ∨ -b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ p_382 ∨ -b^{191, 3}_1 c b^{191, 2}_2 ∨ -b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ p_382 ∨ b^{191, 3}_0 c in DIMACS: 21773 -21774 21775 382 -21776 0 21773 -21774 21775 382 -21777 0 21773 -21774 21775 382 21778 0 c 1-1 --> 0 c (-b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ b^{191, 2}_0 ∧ -p_382) -> (-b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ -b^{191, 3}_0) c in CNF: c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ p_382 ∨ -b^{191, 3}_2 c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ p_382 ∨ -b^{191, 3}_1 c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ p_382 ∨ -b^{191, 3}_0 c in DIMACS: 21773 21774 -21775 382 -21776 0 21773 21774 -21775 382 -21777 0 21773 21774 -21775 382 -21778 0 c 0-1 --> -1 c (-b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ -b^{191, 2}_0 ∧ -p_382) -> ( b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ b^{191, 3}_0) c in CNF: c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ p_382 ∨ b^{191, 3}_2 c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ p_382 ∨ -b^{191, 3}_1 c b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ p_382 ∨ b^{191, 3}_0 c in DIMACS: 21773 21774 21775 382 21776 0 21773 21774 21775 382 -21777 0 21773 21774 21775 382 21778 0 c -1-1 --> -2 c ( b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ b^{191, 2}_0 ∧ -p_382) -> ( b^{191, 3}_2 ∧ b^{191, 3}_1 ∧ -b^{191, 3}_0) c in CNF: c -b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ p_382 ∨ b^{191, 3}_2 c -b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ p_382 ∨ b^{191, 3}_1 c -b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ p_382 ∨ -b^{191, 3}_0 c in DIMACS: -21773 21774 -21775 382 21776 0 -21773 21774 -21775 382 21777 0 -21773 21774 -21775 382 -21778 0 c -2-1 --> break c ( b^{191, 2}_2 ∧ b^{191, 2}_1 ∧ -b^{191, 2}_0 ∧ -p_382) -> break c in CNF: c -b^{191, 2}_2 ∨ -b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ p_382 ∨ break c in DIMACS: -21773 -21774 21775 382 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{191, 2}_2 ∧ -b^{191, 2}_1 ∧ -b^{191, 2}_0 ∧ true) c in CNF: c -b^{191, 2}_2 ∨ b^{191, 2}_1 ∨ b^{191, 2}_0 ∨ false c in DIMACS: -21773 21774 21775 0 c 3 does not represent an automaton state. c -(-b^{191, 2}_2 ∧ b^{191, 2}_1 ∧ b^{191, 2}_0 ∧ true) c in CNF: c b^{191, 2}_2 ∨ -b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ false c in DIMACS: 21773 -21774 -21775 0 c -3 does not represent an automaton state. c -( b^{191, 2}_2 ∧ b^{191, 2}_1 ∧ b^{191, 2}_0 ∧ true) c in CNF: c -b^{191, 2}_2 ∨ -b^{191, 2}_1 ∨ -b^{191, 2}_0 ∨ false c in DIMACS: -21773 -21774 -21775 0 c i = 3 c -2+1 --> -1 c ( b^{191, 3}_2 ∧ b^{191, 3}_1 ∧ -b^{191, 3}_0 ∧ p_573) -> ( b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ b^{191, 4}_0) c in CNF: c -b^{191, 3}_2 ∨ -b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ -p_573 ∨ b^{191, 4}_2 c -b^{191, 3}_2 ∨ -b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ -p_573 ∨ -b^{191, 4}_1 c -b^{191, 3}_2 ∨ -b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ -p_573 ∨ b^{191, 4}_0 c in DIMACS: -21776 -21777 21778 -573 21779 0 -21776 -21777 21778 -573 -21780 0 -21776 -21777 21778 -573 21781 0 c -1+1 --> 0 c ( b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ b^{191, 3}_0 ∧ p_573) -> (-b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ -b^{191, 4}_0) c in CNF: c -b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ -p_573 ∨ -b^{191, 4}_2 c -b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ -p_573 ∨ -b^{191, 4}_1 c -b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ -p_573 ∨ -b^{191, 4}_0 c in DIMACS: -21776 21777 -21778 -573 -21779 0 -21776 21777 -21778 -573 -21780 0 -21776 21777 -21778 -573 -21781 0 c 0+1 --> 1 c (-b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ -b^{191, 3}_0 ∧ p_573) -> (-b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ b^{191, 4}_0) c in CNF: c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ -p_573 ∨ -b^{191, 4}_2 c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ -p_573 ∨ -b^{191, 4}_1 c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ -p_573 ∨ b^{191, 4}_0 c in DIMACS: 21776 21777 21778 -573 -21779 0 21776 21777 21778 -573 -21780 0 21776 21777 21778 -573 21781 0 c 1+1 --> 2 c (-b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ b^{191, 3}_0 ∧ p_573) -> (-b^{191, 4}_2 ∧ b^{191, 4}_1 ∧ -b^{191, 4}_0) c in CNF: c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ -p_573 ∨ -b^{191, 4}_2 c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ -p_573 ∨ b^{191, 4}_1 c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ -p_573 ∨ -b^{191, 4}_0 c in DIMACS: 21776 21777 -21778 -573 -21779 0 21776 21777 -21778 -573 21780 0 21776 21777 -21778 -573 -21781 0 c 2+1 --> break c (-b^{191, 3}_2 ∧ b^{191, 3}_1 ∧ -b^{191, 3}_0 ∧ p_573) -> break c in CNF: c b^{191, 3}_2 ∨ -b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ -p_573 ∨ break c in DIMACS: 21776 -21777 21778 -573 1162 0 c 2-1 --> 1 c (-b^{191, 3}_2 ∧ b^{191, 3}_1 ∧ -b^{191, 3}_0 ∧ -p_573) -> (-b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ b^{191, 4}_0) c in CNF: c b^{191, 3}_2 ∨ -b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ p_573 ∨ -b^{191, 4}_2 c b^{191, 3}_2 ∨ -b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ p_573 ∨ -b^{191, 4}_1 c b^{191, 3}_2 ∨ -b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ p_573 ∨ b^{191, 4}_0 c in DIMACS: 21776 -21777 21778 573 -21779 0 21776 -21777 21778 573 -21780 0 21776 -21777 21778 573 21781 0 c 1-1 --> 0 c (-b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ b^{191, 3}_0 ∧ -p_573) -> (-b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ -b^{191, 4}_0) c in CNF: c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ p_573 ∨ -b^{191, 4}_2 c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ p_573 ∨ -b^{191, 4}_1 c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ p_573 ∨ -b^{191, 4}_0 c in DIMACS: 21776 21777 -21778 573 -21779 0 21776 21777 -21778 573 -21780 0 21776 21777 -21778 573 -21781 0 c 0-1 --> -1 c (-b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ -b^{191, 3}_0 ∧ -p_573) -> ( b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ b^{191, 4}_0) c in CNF: c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ p_573 ∨ b^{191, 4}_2 c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ p_573 ∨ -b^{191, 4}_1 c b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ p_573 ∨ b^{191, 4}_0 c in DIMACS: 21776 21777 21778 573 21779 0 21776 21777 21778 573 -21780 0 21776 21777 21778 573 21781 0 c -1-1 --> -2 c ( b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ b^{191, 3}_0 ∧ -p_573) -> ( b^{191, 4}_2 ∧ b^{191, 4}_1 ∧ -b^{191, 4}_0) c in CNF: c -b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ p_573 ∨ b^{191, 4}_2 c -b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ p_573 ∨ b^{191, 4}_1 c -b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ p_573 ∨ -b^{191, 4}_0 c in DIMACS: -21776 21777 -21778 573 21779 0 -21776 21777 -21778 573 21780 0 -21776 21777 -21778 573 -21781 0 c -2-1 --> break c ( b^{191, 3}_2 ∧ b^{191, 3}_1 ∧ -b^{191, 3}_0 ∧ -p_573) -> break c in CNF: c -b^{191, 3}_2 ∨ -b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ p_573 ∨ break c in DIMACS: -21776 -21777 21778 573 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{191, 3}_2 ∧ -b^{191, 3}_1 ∧ -b^{191, 3}_0 ∧ true) c in CNF: c -b^{191, 3}_2 ∨ b^{191, 3}_1 ∨ b^{191, 3}_0 ∨ false c in DIMACS: -21776 21777 21778 0 c 3 does not represent an automaton state. c -(-b^{191, 3}_2 ∧ b^{191, 3}_1 ∧ b^{191, 3}_0 ∧ true) c in CNF: c b^{191, 3}_2 ∨ -b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ false c in DIMACS: 21776 -21777 -21778 0 c -3 does not represent an automaton state. c -( b^{191, 3}_2 ∧ b^{191, 3}_1 ∧ b^{191, 3}_0 ∧ true) c in CNF: c -b^{191, 3}_2 ∨ -b^{191, 3}_1 ∨ -b^{191, 3}_0 ∨ false c in DIMACS: -21776 -21777 -21778 0 c i = 4 c -2+1 --> -1 c ( b^{191, 4}_2 ∧ b^{191, 4}_1 ∧ -b^{191, 4}_0 ∧ p_764) -> ( b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ b^{191, 5}_0) c in CNF: c -b^{191, 4}_2 ∨ -b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ -p_764 ∨ b^{191, 5}_2 c -b^{191, 4}_2 ∨ -b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ -p_764 ∨ -b^{191, 5}_1 c -b^{191, 4}_2 ∨ -b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ -p_764 ∨ b^{191, 5}_0 c in DIMACS: -21779 -21780 21781 -764 21782 0 -21779 -21780 21781 -764 -21783 0 -21779 -21780 21781 -764 21784 0 c -1+1 --> 0 c ( b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ b^{191, 4}_0 ∧ p_764) -> (-b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ -b^{191, 5}_0) c in CNF: c -b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ -p_764 ∨ -b^{191, 5}_2 c -b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ -p_764 ∨ -b^{191, 5}_1 c -b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ -p_764 ∨ -b^{191, 5}_0 c in DIMACS: -21779 21780 -21781 -764 -21782 0 -21779 21780 -21781 -764 -21783 0 -21779 21780 -21781 -764 -21784 0 c 0+1 --> 1 c (-b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ -b^{191, 4}_0 ∧ p_764) -> (-b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ b^{191, 5}_0) c in CNF: c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ -p_764 ∨ -b^{191, 5}_2 c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ -p_764 ∨ -b^{191, 5}_1 c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ -p_764 ∨ b^{191, 5}_0 c in DIMACS: 21779 21780 21781 -764 -21782 0 21779 21780 21781 -764 -21783 0 21779 21780 21781 -764 21784 0 c 1+1 --> 2 c (-b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ b^{191, 4}_0 ∧ p_764) -> (-b^{191, 5}_2 ∧ b^{191, 5}_1 ∧ -b^{191, 5}_0) c in CNF: c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ -p_764 ∨ -b^{191, 5}_2 c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ -p_764 ∨ b^{191, 5}_1 c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ -p_764 ∨ -b^{191, 5}_0 c in DIMACS: 21779 21780 -21781 -764 -21782 0 21779 21780 -21781 -764 21783 0 21779 21780 -21781 -764 -21784 0 c 2+1 --> break c (-b^{191, 4}_2 ∧ b^{191, 4}_1 ∧ -b^{191, 4}_0 ∧ p_764) -> break c in CNF: c b^{191, 4}_2 ∨ -b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ -p_764 ∨ break c in DIMACS: 21779 -21780 21781 -764 1162 0 c 2-1 --> 1 c (-b^{191, 4}_2 ∧ b^{191, 4}_1 ∧ -b^{191, 4}_0 ∧ -p_764) -> (-b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ b^{191, 5}_0) c in CNF: c b^{191, 4}_2 ∨ -b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ p_764 ∨ -b^{191, 5}_2 c b^{191, 4}_2 ∨ -b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ p_764 ∨ -b^{191, 5}_1 c b^{191, 4}_2 ∨ -b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ p_764 ∨ b^{191, 5}_0 c in DIMACS: 21779 -21780 21781 764 -21782 0 21779 -21780 21781 764 -21783 0 21779 -21780 21781 764 21784 0 c 1-1 --> 0 c (-b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ b^{191, 4}_0 ∧ -p_764) -> (-b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ -b^{191, 5}_0) c in CNF: c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ p_764 ∨ -b^{191, 5}_2 c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ p_764 ∨ -b^{191, 5}_1 c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ p_764 ∨ -b^{191, 5}_0 c in DIMACS: 21779 21780 -21781 764 -21782 0 21779 21780 -21781 764 -21783 0 21779 21780 -21781 764 -21784 0 c 0-1 --> -1 c (-b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ -b^{191, 4}_0 ∧ -p_764) -> ( b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ b^{191, 5}_0) c in CNF: c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ p_764 ∨ b^{191, 5}_2 c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ p_764 ∨ -b^{191, 5}_1 c b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ p_764 ∨ b^{191, 5}_0 c in DIMACS: 21779 21780 21781 764 21782 0 21779 21780 21781 764 -21783 0 21779 21780 21781 764 21784 0 c -1-1 --> -2 c ( b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ b^{191, 4}_0 ∧ -p_764) -> ( b^{191, 5}_2 ∧ b^{191, 5}_1 ∧ -b^{191, 5}_0) c in CNF: c -b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ p_764 ∨ b^{191, 5}_2 c -b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ p_764 ∨ b^{191, 5}_1 c -b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ p_764 ∨ -b^{191, 5}_0 c in DIMACS: -21779 21780 -21781 764 21782 0 -21779 21780 -21781 764 21783 0 -21779 21780 -21781 764 -21784 0 c -2-1 --> break c ( b^{191, 4}_2 ∧ b^{191, 4}_1 ∧ -b^{191, 4}_0 ∧ -p_764) -> break c in CNF: c -b^{191, 4}_2 ∨ -b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ p_764 ∨ break c in DIMACS: -21779 -21780 21781 764 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{191, 4}_2 ∧ -b^{191, 4}_1 ∧ -b^{191, 4}_0 ∧ true) c in CNF: c -b^{191, 4}_2 ∨ b^{191, 4}_1 ∨ b^{191, 4}_0 ∨ false c in DIMACS: -21779 21780 21781 0 c 3 does not represent an automaton state. c -(-b^{191, 4}_2 ∧ b^{191, 4}_1 ∧ b^{191, 4}_0 ∧ true) c in CNF: c b^{191, 4}_2 ∨ -b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ false c in DIMACS: 21779 -21780 -21781 0 c -3 does not represent an automaton state. c -( b^{191, 4}_2 ∧ b^{191, 4}_1 ∧ b^{191, 4}_0 ∧ true) c in CNF: c -b^{191, 4}_2 ∨ -b^{191, 4}_1 ∨ -b^{191, 4}_0 ∨ false c in DIMACS: -21779 -21780 -21781 0 c i = 5 c -2+1 --> -1 c ( b^{191, 5}_2 ∧ b^{191, 5}_1 ∧ -b^{191, 5}_0 ∧ p_955) -> ( b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ b^{191, 6}_0) c in CNF: c -b^{191, 5}_2 ∨ -b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ -p_955 ∨ b^{191, 6}_2 c -b^{191, 5}_2 ∨ -b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ -p_955 ∨ -b^{191, 6}_1 c -b^{191, 5}_2 ∨ -b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ -p_955 ∨ b^{191, 6}_0 c in DIMACS: -21782 -21783 21784 -955 21785 0 -21782 -21783 21784 -955 -21786 0 -21782 -21783 21784 -955 21787 0 c -1+1 --> 0 c ( b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ b^{191, 5}_0 ∧ p_955) -> (-b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ -b^{191, 6}_0) c in CNF: c -b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ -p_955 ∨ -b^{191, 6}_2 c -b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ -p_955 ∨ -b^{191, 6}_1 c -b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ -p_955 ∨ -b^{191, 6}_0 c in DIMACS: -21782 21783 -21784 -955 -21785 0 -21782 21783 -21784 -955 -21786 0 -21782 21783 -21784 -955 -21787 0 c 0+1 --> 1 c (-b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ -b^{191, 5}_0 ∧ p_955) -> (-b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ b^{191, 6}_0) c in CNF: c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ -p_955 ∨ -b^{191, 6}_2 c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ -p_955 ∨ -b^{191, 6}_1 c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ -p_955 ∨ b^{191, 6}_0 c in DIMACS: 21782 21783 21784 -955 -21785 0 21782 21783 21784 -955 -21786 0 21782 21783 21784 -955 21787 0 c 1+1 --> 2 c (-b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ b^{191, 5}_0 ∧ p_955) -> (-b^{191, 6}_2 ∧ b^{191, 6}_1 ∧ -b^{191, 6}_0) c in CNF: c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ -p_955 ∨ -b^{191, 6}_2 c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ -p_955 ∨ b^{191, 6}_1 c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ -p_955 ∨ -b^{191, 6}_0 c in DIMACS: 21782 21783 -21784 -955 -21785 0 21782 21783 -21784 -955 21786 0 21782 21783 -21784 -955 -21787 0 c 2+1 --> break c (-b^{191, 5}_2 ∧ b^{191, 5}_1 ∧ -b^{191, 5}_0 ∧ p_955) -> break c in CNF: c b^{191, 5}_2 ∨ -b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ -p_955 ∨ break c in DIMACS: 21782 -21783 21784 -955 1162 0 c 2-1 --> 1 c (-b^{191, 5}_2 ∧ b^{191, 5}_1 ∧ -b^{191, 5}_0 ∧ -p_955) -> (-b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ b^{191, 6}_0) c in CNF: c b^{191, 5}_2 ∨ -b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ p_955 ∨ -b^{191, 6}_2 c b^{191, 5}_2 ∨ -b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ p_955 ∨ -b^{191, 6}_1 c b^{191, 5}_2 ∨ -b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ p_955 ∨ b^{191, 6}_0 c in DIMACS: 21782 -21783 21784 955 -21785 0 21782 -21783 21784 955 -21786 0 21782 -21783 21784 955 21787 0 c 1-1 --> 0 c (-b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ b^{191, 5}_0 ∧ -p_955) -> (-b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ -b^{191, 6}_0) c in CNF: c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ p_955 ∨ -b^{191, 6}_2 c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ p_955 ∨ -b^{191, 6}_1 c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ p_955 ∨ -b^{191, 6}_0 c in DIMACS: 21782 21783 -21784 955 -21785 0 21782 21783 -21784 955 -21786 0 21782 21783 -21784 955 -21787 0 c 0-1 --> -1 c (-b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ -b^{191, 5}_0 ∧ -p_955) -> ( b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ b^{191, 6}_0) c in CNF: c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ p_955 ∨ b^{191, 6}_2 c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ p_955 ∨ -b^{191, 6}_1 c b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ p_955 ∨ b^{191, 6}_0 c in DIMACS: 21782 21783 21784 955 21785 0 21782 21783 21784 955 -21786 0 21782 21783 21784 955 21787 0 c -1-1 --> -2 c ( b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ b^{191, 5}_0 ∧ -p_955) -> ( b^{191, 6}_2 ∧ b^{191, 6}_1 ∧ -b^{191, 6}_0) c in CNF: c -b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ p_955 ∨ b^{191, 6}_2 c -b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ p_955 ∨ b^{191, 6}_1 c -b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ p_955 ∨ -b^{191, 6}_0 c in DIMACS: -21782 21783 -21784 955 21785 0 -21782 21783 -21784 955 21786 0 -21782 21783 -21784 955 -21787 0 c -2-1 --> break c ( b^{191, 5}_2 ∧ b^{191, 5}_1 ∧ -b^{191, 5}_0 ∧ -p_955) -> break c in CNF: c -b^{191, 5}_2 ∨ -b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ p_955 ∨ break c in DIMACS: -21782 -21783 21784 955 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{191, 5}_2 ∧ -b^{191, 5}_1 ∧ -b^{191, 5}_0 ∧ true) c in CNF: c -b^{191, 5}_2 ∨ b^{191, 5}_1 ∨ b^{191, 5}_0 ∨ false c in DIMACS: -21782 21783 21784 0 c 3 does not represent an automaton state. c -(-b^{191, 5}_2 ∧ b^{191, 5}_1 ∧ b^{191, 5}_0 ∧ true) c in CNF: c b^{191, 5}_2 ∨ -b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ false c in DIMACS: 21782 -21783 -21784 0 c -3 does not represent an automaton state. c -( b^{191, 5}_2 ∧ b^{191, 5}_1 ∧ b^{191, 5}_0 ∧ true) c in CNF: c -b^{191, 5}_2 ∨ -b^{191, 5}_1 ∨ -b^{191, 5}_0 ∨ false c in DIMACS: -21782 -21783 -21784 0 c i = 6 c -2+1 --> -1 c ( b^{191, 6}_2 ∧ b^{191, 6}_1 ∧ -b^{191, 6}_0 ∧ p_1146) -> ( b^{191, 7}_2 ∧ -b^{191, 7}_1 ∧ b^{191, 7}_0) c in CNF: c -b^{191, 6}_2 ∨ -b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ -p_1146 ∨ b^{191, 7}_2 c -b^{191, 6}_2 ∨ -b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ -p_1146 ∨ -b^{191, 7}_1 c -b^{191, 6}_2 ∨ -b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ -p_1146 ∨ b^{191, 7}_0 c in DIMACS: -21785 -21786 21787 -1146 21788 0 -21785 -21786 21787 -1146 -21789 0 -21785 -21786 21787 -1146 21790 0 c -1+1 --> 0 c ( b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ b^{191, 6}_0 ∧ p_1146) -> (-b^{191, 7}_2 ∧ -b^{191, 7}_1 ∧ -b^{191, 7}_0) c in CNF: c -b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ -p_1146 ∨ -b^{191, 7}_2 c -b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ -p_1146 ∨ -b^{191, 7}_1 c -b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ -p_1146 ∨ -b^{191, 7}_0 c in DIMACS: -21785 21786 -21787 -1146 -21788 0 -21785 21786 -21787 -1146 -21789 0 -21785 21786 -21787 -1146 -21790 0 c 0+1 --> 1 c (-b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ -b^{191, 6}_0 ∧ p_1146) -> (-b^{191, 7}_2 ∧ -b^{191, 7}_1 ∧ b^{191, 7}_0) c in CNF: c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ -p_1146 ∨ -b^{191, 7}_2 c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ -p_1146 ∨ -b^{191, 7}_1 c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ -p_1146 ∨ b^{191, 7}_0 c in DIMACS: 21785 21786 21787 -1146 -21788 0 21785 21786 21787 -1146 -21789 0 21785 21786 21787 -1146 21790 0 c 1+1 --> 2 c (-b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ b^{191, 6}_0 ∧ p_1146) -> (-b^{191, 7}_2 ∧ b^{191, 7}_1 ∧ -b^{191, 7}_0) c in CNF: c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ -p_1146 ∨ -b^{191, 7}_2 c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ -p_1146 ∨ b^{191, 7}_1 c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ -p_1146 ∨ -b^{191, 7}_0 c in DIMACS: 21785 21786 -21787 -1146 -21788 0 21785 21786 -21787 -1146 21789 0 21785 21786 -21787 -1146 -21790 0 c 2+1 --> break c (-b^{191, 6}_2 ∧ b^{191, 6}_1 ∧ -b^{191, 6}_0 ∧ p_1146) -> break c in CNF: c b^{191, 6}_2 ∨ -b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ -p_1146 ∨ break c in DIMACS: 21785 -21786 21787 -1146 1162 0 c 2-1 --> 1 c (-b^{191, 6}_2 ∧ b^{191, 6}_1 ∧ -b^{191, 6}_0 ∧ -p_1146) -> (-b^{191, 7}_2 ∧ -b^{191, 7}_1 ∧ b^{191, 7}_0) c in CNF: c b^{191, 6}_2 ∨ -b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ p_1146 ∨ -b^{191, 7}_2 c b^{191, 6}_2 ∨ -b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ p_1146 ∨ -b^{191, 7}_1 c b^{191, 6}_2 ∨ -b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ p_1146 ∨ b^{191, 7}_0 c in DIMACS: 21785 -21786 21787 1146 -21788 0 21785 -21786 21787 1146 -21789 0 21785 -21786 21787 1146 21790 0 c 1-1 --> 0 c (-b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ b^{191, 6}_0 ∧ -p_1146) -> (-b^{191, 7}_2 ∧ -b^{191, 7}_1 ∧ -b^{191, 7}_0) c in CNF: c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ p_1146 ∨ -b^{191, 7}_2 c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ p_1146 ∨ -b^{191, 7}_1 c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ p_1146 ∨ -b^{191, 7}_0 c in DIMACS: 21785 21786 -21787 1146 -21788 0 21785 21786 -21787 1146 -21789 0 21785 21786 -21787 1146 -21790 0 c 0-1 --> -1 c (-b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ -b^{191, 6}_0 ∧ -p_1146) -> ( b^{191, 7}_2 ∧ -b^{191, 7}_1 ∧ b^{191, 7}_0) c in CNF: c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ p_1146 ∨ b^{191, 7}_2 c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ p_1146 ∨ -b^{191, 7}_1 c b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ p_1146 ∨ b^{191, 7}_0 c in DIMACS: 21785 21786 21787 1146 21788 0 21785 21786 21787 1146 -21789 0 21785 21786 21787 1146 21790 0 c -1-1 --> -2 c ( b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ b^{191, 6}_0 ∧ -p_1146) -> ( b^{191, 7}_2 ∧ b^{191, 7}_1 ∧ -b^{191, 7}_0) c in CNF: c -b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ p_1146 ∨ b^{191, 7}_2 c -b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ p_1146 ∨ b^{191, 7}_1 c -b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ p_1146 ∨ -b^{191, 7}_0 c in DIMACS: -21785 21786 -21787 1146 21788 0 -21785 21786 -21787 1146 21789 0 -21785 21786 -21787 1146 -21790 0 c -2-1 --> break c ( b^{191, 6}_2 ∧ b^{191, 6}_1 ∧ -b^{191, 6}_0 ∧ -p_1146) -> break c in CNF: c -b^{191, 6}_2 ∨ -b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ p_1146 ∨ break c in DIMACS: -21785 -21786 21787 1146 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{191, 6}_2 ∧ -b^{191, 6}_1 ∧ -b^{191, 6}_0 ∧ true) c in CNF: c -b^{191, 6}_2 ∨ b^{191, 6}_1 ∨ b^{191, 6}_0 ∨ false c in DIMACS: -21785 21786 21787 0 c 3 does not represent an automaton state. c -(-b^{191, 6}_2 ∧ b^{191, 6}_1 ∧ b^{191, 6}_0 ∧ true) c in CNF: c b^{191, 6}_2 ∨ -b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ false c in DIMACS: 21785 -21786 -21787 0 c -3 does not represent an automaton state. c -( b^{191, 6}_2 ∧ b^{191, 6}_1 ∧ b^{191, 6}_0 ∧ true) c in CNF: c -b^{191, 6}_2 ∨ -b^{191, 6}_1 ∨ -b^{191, 6}_0 ∨ false c in DIMACS: -21785 -21786 -21787 0 c INIT for k = 192 c -b^{192, 1}_2 c -b^{192, 1}_1 c -b^{192, 1}_0 c in DIMACS: -21791 0 -21792 0 -21793 0 c Transitions for k = 192 c i = 1 c -2+1 --> -1 c ( b^{192, 1}_2 ∧ b^{192, 1}_1 ∧ -b^{192, 1}_0 ∧ p_192) -> ( b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ b^{192, 2}_0) c in CNF: c -b^{192, 1}_2 ∨ -b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ -p_192 ∨ b^{192, 2}_2 c -b^{192, 1}_2 ∨ -b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ -p_192 ∨ -b^{192, 2}_1 c -b^{192, 1}_2 ∨ -b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ -p_192 ∨ b^{192, 2}_0 c in DIMACS: -21791 -21792 21793 -192 21794 0 -21791 -21792 21793 -192 -21795 0 -21791 -21792 21793 -192 21796 0 c -1+1 --> 0 c ( b^{192, 1}_2 ∧ -b^{192, 1}_1 ∧ b^{192, 1}_0 ∧ p_192) -> (-b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ -b^{192, 2}_0) c in CNF: c -b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ -p_192 ∨ -b^{192, 2}_2 c -b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ -p_192 ∨ -b^{192, 2}_1 c -b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ -p_192 ∨ -b^{192, 2}_0 c in DIMACS: -21791 21792 -21793 -192 -21794 0 -21791 21792 -21793 -192 -21795 0 -21791 21792 -21793 -192 -21796 0 c 0+1 --> 1 c (-b^{192, 1}_2 ∧ -b^{192, 1}_1 ∧ -b^{192, 1}_0 ∧ p_192) -> (-b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ b^{192, 2}_0) c in CNF: c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ -p_192 ∨ -b^{192, 2}_2 c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ -p_192 ∨ -b^{192, 2}_1 c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ -p_192 ∨ b^{192, 2}_0 c in DIMACS: 21791 21792 21793 -192 -21794 0 21791 21792 21793 -192 -21795 0 21791 21792 21793 -192 21796 0 c 1+1 --> 2 c (-b^{192, 1}_2 ∧ -b^{192, 1}_1 ∧ b^{192, 1}_0 ∧ p_192) -> (-b^{192, 2}_2 ∧ b^{192, 2}_1 ∧ -b^{192, 2}_0) c in CNF: c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ -p_192 ∨ -b^{192, 2}_2 c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ -p_192 ∨ b^{192, 2}_1 c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ -p_192 ∨ -b^{192, 2}_0 c in DIMACS: 21791 21792 -21793 -192 -21794 0 21791 21792 -21793 -192 21795 0 21791 21792 -21793 -192 -21796 0 c 2+1 --> break c (-b^{192, 1}_2 ∧ b^{192, 1}_1 ∧ -b^{192, 1}_0 ∧ p_192) -> break c in CNF: c b^{192, 1}_2 ∨ -b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ -p_192 ∨ break c in DIMACS: 21791 -21792 21793 -192 1162 0 c 2-1 --> 1 c (-b^{192, 1}_2 ∧ b^{192, 1}_1 ∧ -b^{192, 1}_0 ∧ -p_192) -> (-b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ b^{192, 2}_0) c in CNF: c b^{192, 1}_2 ∨ -b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ p_192 ∨ -b^{192, 2}_2 c b^{192, 1}_2 ∨ -b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ p_192 ∨ -b^{192, 2}_1 c b^{192, 1}_2 ∨ -b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ p_192 ∨ b^{192, 2}_0 c in DIMACS: 21791 -21792 21793 192 -21794 0 21791 -21792 21793 192 -21795 0 21791 -21792 21793 192 21796 0 c 1-1 --> 0 c (-b^{192, 1}_2 ∧ -b^{192, 1}_1 ∧ b^{192, 1}_0 ∧ -p_192) -> (-b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ -b^{192, 2}_0) c in CNF: c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ p_192 ∨ -b^{192, 2}_2 c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ p_192 ∨ -b^{192, 2}_1 c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ p_192 ∨ -b^{192, 2}_0 c in DIMACS: 21791 21792 -21793 192 -21794 0 21791 21792 -21793 192 -21795 0 21791 21792 -21793 192 -21796 0 c 0-1 --> -1 c (-b^{192, 1}_2 ∧ -b^{192, 1}_1 ∧ -b^{192, 1}_0 ∧ -p_192) -> ( b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ b^{192, 2}_0) c in CNF: c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ p_192 ∨ b^{192, 2}_2 c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ p_192 ∨ -b^{192, 2}_1 c b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ p_192 ∨ b^{192, 2}_0 c in DIMACS: 21791 21792 21793 192 21794 0 21791 21792 21793 192 -21795 0 21791 21792 21793 192 21796 0 c -1-1 --> -2 c ( b^{192, 1}_2 ∧ -b^{192, 1}_1 ∧ b^{192, 1}_0 ∧ -p_192) -> ( b^{192, 2}_2 ∧ b^{192, 2}_1 ∧ -b^{192, 2}_0) c in CNF: c -b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ p_192 ∨ b^{192, 2}_2 c -b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ p_192 ∨ b^{192, 2}_1 c -b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ p_192 ∨ -b^{192, 2}_0 c in DIMACS: -21791 21792 -21793 192 21794 0 -21791 21792 -21793 192 21795 0 -21791 21792 -21793 192 -21796 0 c -2-1 --> break c ( b^{192, 1}_2 ∧ b^{192, 1}_1 ∧ -b^{192, 1}_0 ∧ -p_192) -> break c in CNF: c -b^{192, 1}_2 ∨ -b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ p_192 ∨ break c in DIMACS: -21791 -21792 21793 192 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{192, 1}_2 ∧ -b^{192, 1}_1 ∧ -b^{192, 1}_0 ∧ true) c in CNF: c -b^{192, 1}_2 ∨ b^{192, 1}_1 ∨ b^{192, 1}_0 ∨ false c in DIMACS: -21791 21792 21793 0 c 3 does not represent an automaton state. c -(-b^{192, 1}_2 ∧ b^{192, 1}_1 ∧ b^{192, 1}_0 ∧ true) c in CNF: c b^{192, 1}_2 ∨ -b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ false c in DIMACS: 21791 -21792 -21793 0 c -3 does not represent an automaton state. c -( b^{192, 1}_2 ∧ b^{192, 1}_1 ∧ b^{192, 1}_0 ∧ true) c in CNF: c -b^{192, 1}_2 ∨ -b^{192, 1}_1 ∨ -b^{192, 1}_0 ∨ false c in DIMACS: -21791 -21792 -21793 0 c i = 2 c -2+1 --> -1 c ( b^{192, 2}_2 ∧ b^{192, 2}_1 ∧ -b^{192, 2}_0 ∧ p_384) -> ( b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ b^{192, 3}_0) c in CNF: c -b^{192, 2}_2 ∨ -b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ -p_384 ∨ b^{192, 3}_2 c -b^{192, 2}_2 ∨ -b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ -p_384 ∨ -b^{192, 3}_1 c -b^{192, 2}_2 ∨ -b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ -p_384 ∨ b^{192, 3}_0 c in DIMACS: -21794 -21795 21796 -384 21797 0 -21794 -21795 21796 -384 -21798 0 -21794 -21795 21796 -384 21799 0 c -1+1 --> 0 c ( b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ b^{192, 2}_0 ∧ p_384) -> (-b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ -b^{192, 3}_0) c in CNF: c -b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ -p_384 ∨ -b^{192, 3}_2 c -b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ -p_384 ∨ -b^{192, 3}_1 c -b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ -p_384 ∨ -b^{192, 3}_0 c in DIMACS: -21794 21795 -21796 -384 -21797 0 -21794 21795 -21796 -384 -21798 0 -21794 21795 -21796 -384 -21799 0 c 0+1 --> 1 c (-b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ -b^{192, 2}_0 ∧ p_384) -> (-b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ b^{192, 3}_0) c in CNF: c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ -p_384 ∨ -b^{192, 3}_2 c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ -p_384 ∨ -b^{192, 3}_1 c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ -p_384 ∨ b^{192, 3}_0 c in DIMACS: 21794 21795 21796 -384 -21797 0 21794 21795 21796 -384 -21798 0 21794 21795 21796 -384 21799 0 c 1+1 --> 2 c (-b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ b^{192, 2}_0 ∧ p_384) -> (-b^{192, 3}_2 ∧ b^{192, 3}_1 ∧ -b^{192, 3}_0) c in CNF: c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ -p_384 ∨ -b^{192, 3}_2 c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ -p_384 ∨ b^{192, 3}_1 c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ -p_384 ∨ -b^{192, 3}_0 c in DIMACS: 21794 21795 -21796 -384 -21797 0 21794 21795 -21796 -384 21798 0 21794 21795 -21796 -384 -21799 0 c 2+1 --> break c (-b^{192, 2}_2 ∧ b^{192, 2}_1 ∧ -b^{192, 2}_0 ∧ p_384) -> break c in CNF: c b^{192, 2}_2 ∨ -b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ -p_384 ∨ break c in DIMACS: 21794 -21795 21796 -384 1162 0 c 2-1 --> 1 c (-b^{192, 2}_2 ∧ b^{192, 2}_1 ∧ -b^{192, 2}_0 ∧ -p_384) -> (-b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ b^{192, 3}_0) c in CNF: c b^{192, 2}_2 ∨ -b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ p_384 ∨ -b^{192, 3}_2 c b^{192, 2}_2 ∨ -b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ p_384 ∨ -b^{192, 3}_1 c b^{192, 2}_2 ∨ -b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ p_384 ∨ b^{192, 3}_0 c in DIMACS: 21794 -21795 21796 384 -21797 0 21794 -21795 21796 384 -21798 0 21794 -21795 21796 384 21799 0 c 1-1 --> 0 c (-b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ b^{192, 2}_0 ∧ -p_384) -> (-b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ -b^{192, 3}_0) c in CNF: c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ p_384 ∨ -b^{192, 3}_2 c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ p_384 ∨ -b^{192, 3}_1 c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ p_384 ∨ -b^{192, 3}_0 c in DIMACS: 21794 21795 -21796 384 -21797 0 21794 21795 -21796 384 -21798 0 21794 21795 -21796 384 -21799 0 c 0-1 --> -1 c (-b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ -b^{192, 2}_0 ∧ -p_384) -> ( b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ b^{192, 3}_0) c in CNF: c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ p_384 ∨ b^{192, 3}_2 c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ p_384 ∨ -b^{192, 3}_1 c b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ p_384 ∨ b^{192, 3}_0 c in DIMACS: 21794 21795 21796 384 21797 0 21794 21795 21796 384 -21798 0 21794 21795 21796 384 21799 0 c -1-1 --> -2 c ( b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ b^{192, 2}_0 ∧ -p_384) -> ( b^{192, 3}_2 ∧ b^{192, 3}_1 ∧ -b^{192, 3}_0) c in CNF: c -b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ p_384 ∨ b^{192, 3}_2 c -b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ p_384 ∨ b^{192, 3}_1 c -b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ p_384 ∨ -b^{192, 3}_0 c in DIMACS: -21794 21795 -21796 384 21797 0 -21794 21795 -21796 384 21798 0 -21794 21795 -21796 384 -21799 0 c -2-1 --> break c ( b^{192, 2}_2 ∧ b^{192, 2}_1 ∧ -b^{192, 2}_0 ∧ -p_384) -> break c in CNF: c -b^{192, 2}_2 ∨ -b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ p_384 ∨ break c in DIMACS: -21794 -21795 21796 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{192, 2}_2 ∧ -b^{192, 2}_1 ∧ -b^{192, 2}_0 ∧ true) c in CNF: c -b^{192, 2}_2 ∨ b^{192, 2}_1 ∨ b^{192, 2}_0 ∨ false c in DIMACS: -21794 21795 21796 0 c 3 does not represent an automaton state. c -(-b^{192, 2}_2 ∧ b^{192, 2}_1 ∧ b^{192, 2}_0 ∧ true) c in CNF: c b^{192, 2}_2 ∨ -b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ false c in DIMACS: 21794 -21795 -21796 0 c -3 does not represent an automaton state. c -( b^{192, 2}_2 ∧ b^{192, 2}_1 ∧ b^{192, 2}_0 ∧ true) c in CNF: c -b^{192, 2}_2 ∨ -b^{192, 2}_1 ∨ -b^{192, 2}_0 ∨ false c in DIMACS: -21794 -21795 -21796 0 c i = 3 c -2+1 --> -1 c ( b^{192, 3}_2 ∧ b^{192, 3}_1 ∧ -b^{192, 3}_0 ∧ p_576) -> ( b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ b^{192, 4}_0) c in CNF: c -b^{192, 3}_2 ∨ -b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ -p_576 ∨ b^{192, 4}_2 c -b^{192, 3}_2 ∨ -b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ -p_576 ∨ -b^{192, 4}_1 c -b^{192, 3}_2 ∨ -b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ -p_576 ∨ b^{192, 4}_0 c in DIMACS: -21797 -21798 21799 -576 21800 0 -21797 -21798 21799 -576 -21801 0 -21797 -21798 21799 -576 21802 0 c -1+1 --> 0 c ( b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ b^{192, 3}_0 ∧ p_576) -> (-b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ -b^{192, 4}_0) c in CNF: c -b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ -p_576 ∨ -b^{192, 4}_2 c -b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ -p_576 ∨ -b^{192, 4}_1 c -b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ -p_576 ∨ -b^{192, 4}_0 c in DIMACS: -21797 21798 -21799 -576 -21800 0 -21797 21798 -21799 -576 -21801 0 -21797 21798 -21799 -576 -21802 0 c 0+1 --> 1 c (-b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ -b^{192, 3}_0 ∧ p_576) -> (-b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ b^{192, 4}_0) c in CNF: c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ -p_576 ∨ -b^{192, 4}_2 c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ -p_576 ∨ -b^{192, 4}_1 c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ -p_576 ∨ b^{192, 4}_0 c in DIMACS: 21797 21798 21799 -576 -21800 0 21797 21798 21799 -576 -21801 0 21797 21798 21799 -576 21802 0 c 1+1 --> 2 c (-b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ b^{192, 3}_0 ∧ p_576) -> (-b^{192, 4}_2 ∧ b^{192, 4}_1 ∧ -b^{192, 4}_0) c in CNF: c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ -p_576 ∨ -b^{192, 4}_2 c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ -p_576 ∨ b^{192, 4}_1 c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ -p_576 ∨ -b^{192, 4}_0 c in DIMACS: 21797 21798 -21799 -576 -21800 0 21797 21798 -21799 -576 21801 0 21797 21798 -21799 -576 -21802 0 c 2+1 --> break c (-b^{192, 3}_2 ∧ b^{192, 3}_1 ∧ -b^{192, 3}_0 ∧ p_576) -> break c in CNF: c b^{192, 3}_2 ∨ -b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ -p_576 ∨ break c in DIMACS: 21797 -21798 21799 -576 1162 0 c 2-1 --> 1 c (-b^{192, 3}_2 ∧ b^{192, 3}_1 ∧ -b^{192, 3}_0 ∧ -p_576) -> (-b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ b^{192, 4}_0) c in CNF: c b^{192, 3}_2 ∨ -b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ p_576 ∨ -b^{192, 4}_2 c b^{192, 3}_2 ∨ -b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ p_576 ∨ -b^{192, 4}_1 c b^{192, 3}_2 ∨ -b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ p_576 ∨ b^{192, 4}_0 c in DIMACS: 21797 -21798 21799 576 -21800 0 21797 -21798 21799 576 -21801 0 21797 -21798 21799 576 21802 0 c 1-1 --> 0 c (-b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ b^{192, 3}_0 ∧ -p_576) -> (-b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ -b^{192, 4}_0) c in CNF: c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ p_576 ∨ -b^{192, 4}_2 c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ p_576 ∨ -b^{192, 4}_1 c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ p_576 ∨ -b^{192, 4}_0 c in DIMACS: 21797 21798 -21799 576 -21800 0 21797 21798 -21799 576 -21801 0 21797 21798 -21799 576 -21802 0 c 0-1 --> -1 c (-b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ -b^{192, 3}_0 ∧ -p_576) -> ( b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ b^{192, 4}_0) c in CNF: c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ p_576 ∨ b^{192, 4}_2 c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ p_576 ∨ -b^{192, 4}_1 c b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ p_576 ∨ b^{192, 4}_0 c in DIMACS: 21797 21798 21799 576 21800 0 21797 21798 21799 576 -21801 0 21797 21798 21799 576 21802 0 c -1-1 --> -2 c ( b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ b^{192, 3}_0 ∧ -p_576) -> ( b^{192, 4}_2 ∧ b^{192, 4}_1 ∧ -b^{192, 4}_0) c in CNF: c -b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ p_576 ∨ b^{192, 4}_2 c -b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ p_576 ∨ b^{192, 4}_1 c -b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ p_576 ∨ -b^{192, 4}_0 c in DIMACS: -21797 21798 -21799 576 21800 0 -21797 21798 -21799 576 21801 0 -21797 21798 -21799 576 -21802 0 c -2-1 --> break c ( b^{192, 3}_2 ∧ b^{192, 3}_1 ∧ -b^{192, 3}_0 ∧ -p_576) -> break c in CNF: c -b^{192, 3}_2 ∨ -b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ p_576 ∨ break c in DIMACS: -21797 -21798 21799 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{192, 3}_2 ∧ -b^{192, 3}_1 ∧ -b^{192, 3}_0 ∧ true) c in CNF: c -b^{192, 3}_2 ∨ b^{192, 3}_1 ∨ b^{192, 3}_0 ∨ false c in DIMACS: -21797 21798 21799 0 c 3 does not represent an automaton state. c -(-b^{192, 3}_2 ∧ b^{192, 3}_1 ∧ b^{192, 3}_0 ∧ true) c in CNF: c b^{192, 3}_2 ∨ -b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ false c in DIMACS: 21797 -21798 -21799 0 c -3 does not represent an automaton state. c -( b^{192, 3}_2 ∧ b^{192, 3}_1 ∧ b^{192, 3}_0 ∧ true) c in CNF: c -b^{192, 3}_2 ∨ -b^{192, 3}_1 ∨ -b^{192, 3}_0 ∨ false c in DIMACS: -21797 -21798 -21799 0 c i = 4 c -2+1 --> -1 c ( b^{192, 4}_2 ∧ b^{192, 4}_1 ∧ -b^{192, 4}_0 ∧ p_768) -> ( b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ b^{192, 5}_0) c in CNF: c -b^{192, 4}_2 ∨ -b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ -p_768 ∨ b^{192, 5}_2 c -b^{192, 4}_2 ∨ -b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ -p_768 ∨ -b^{192, 5}_1 c -b^{192, 4}_2 ∨ -b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ -p_768 ∨ b^{192, 5}_0 c in DIMACS: -21800 -21801 21802 -768 21803 0 -21800 -21801 21802 -768 -21804 0 -21800 -21801 21802 -768 21805 0 c -1+1 --> 0 c ( b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ b^{192, 4}_0 ∧ p_768) -> (-b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ -b^{192, 5}_0) c in CNF: c -b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ -p_768 ∨ -b^{192, 5}_2 c -b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ -p_768 ∨ -b^{192, 5}_1 c -b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ -p_768 ∨ -b^{192, 5}_0 c in DIMACS: -21800 21801 -21802 -768 -21803 0 -21800 21801 -21802 -768 -21804 0 -21800 21801 -21802 -768 -21805 0 c 0+1 --> 1 c (-b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ -b^{192, 4}_0 ∧ p_768) -> (-b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ b^{192, 5}_0) c in CNF: c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ -p_768 ∨ -b^{192, 5}_2 c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ -p_768 ∨ -b^{192, 5}_1 c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ -p_768 ∨ b^{192, 5}_0 c in DIMACS: 21800 21801 21802 -768 -21803 0 21800 21801 21802 -768 -21804 0 21800 21801 21802 -768 21805 0 c 1+1 --> 2 c (-b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ b^{192, 4}_0 ∧ p_768) -> (-b^{192, 5}_2 ∧ b^{192, 5}_1 ∧ -b^{192, 5}_0) c in CNF: c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ -p_768 ∨ -b^{192, 5}_2 c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ -p_768 ∨ b^{192, 5}_1 c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ -p_768 ∨ -b^{192, 5}_0 c in DIMACS: 21800 21801 -21802 -768 -21803 0 21800 21801 -21802 -768 21804 0 21800 21801 -21802 -768 -21805 0 c 2+1 --> break c (-b^{192, 4}_2 ∧ b^{192, 4}_1 ∧ -b^{192, 4}_0 ∧ p_768) -> break c in CNF: c b^{192, 4}_2 ∨ -b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ -p_768 ∨ break c in DIMACS: 21800 -21801 21802 -768 1162 0 c 2-1 --> 1 c (-b^{192, 4}_2 ∧ b^{192, 4}_1 ∧ -b^{192, 4}_0 ∧ -p_768) -> (-b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ b^{192, 5}_0) c in CNF: c b^{192, 4}_2 ∨ -b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ p_768 ∨ -b^{192, 5}_2 c b^{192, 4}_2 ∨ -b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ p_768 ∨ -b^{192, 5}_1 c b^{192, 4}_2 ∨ -b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ p_768 ∨ b^{192, 5}_0 c in DIMACS: 21800 -21801 21802 768 -21803 0 21800 -21801 21802 768 -21804 0 21800 -21801 21802 768 21805 0 c 1-1 --> 0 c (-b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ b^{192, 4}_0 ∧ -p_768) -> (-b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ -b^{192, 5}_0) c in CNF: c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ p_768 ∨ -b^{192, 5}_2 c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ p_768 ∨ -b^{192, 5}_1 c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ p_768 ∨ -b^{192, 5}_0 c in DIMACS: 21800 21801 -21802 768 -21803 0 21800 21801 -21802 768 -21804 0 21800 21801 -21802 768 -21805 0 c 0-1 --> -1 c (-b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ -b^{192, 4}_0 ∧ -p_768) -> ( b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ b^{192, 5}_0) c in CNF: c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ p_768 ∨ b^{192, 5}_2 c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ p_768 ∨ -b^{192, 5}_1 c b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ p_768 ∨ b^{192, 5}_0 c in DIMACS: 21800 21801 21802 768 21803 0 21800 21801 21802 768 -21804 0 21800 21801 21802 768 21805 0 c -1-1 --> -2 c ( b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ b^{192, 4}_0 ∧ -p_768) -> ( b^{192, 5}_2 ∧ b^{192, 5}_1 ∧ -b^{192, 5}_0) c in CNF: c -b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ p_768 ∨ b^{192, 5}_2 c -b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ p_768 ∨ b^{192, 5}_1 c -b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ p_768 ∨ -b^{192, 5}_0 c in DIMACS: -21800 21801 -21802 768 21803 0 -21800 21801 -21802 768 21804 0 -21800 21801 -21802 768 -21805 0 c -2-1 --> break c ( b^{192, 4}_2 ∧ b^{192, 4}_1 ∧ -b^{192, 4}_0 ∧ -p_768) -> break c in CNF: c -b^{192, 4}_2 ∨ -b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ p_768 ∨ break c in DIMACS: -21800 -21801 21802 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{192, 4}_2 ∧ -b^{192, 4}_1 ∧ -b^{192, 4}_0 ∧ true) c in CNF: c -b^{192, 4}_2 ∨ b^{192, 4}_1 ∨ b^{192, 4}_0 ∨ false c in DIMACS: -21800 21801 21802 0 c 3 does not represent an automaton state. c -(-b^{192, 4}_2 ∧ b^{192, 4}_1 ∧ b^{192, 4}_0 ∧ true) c in CNF: c b^{192, 4}_2 ∨ -b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ false c in DIMACS: 21800 -21801 -21802 0 c -3 does not represent an automaton state. c -( b^{192, 4}_2 ∧ b^{192, 4}_1 ∧ b^{192, 4}_0 ∧ true) c in CNF: c -b^{192, 4}_2 ∨ -b^{192, 4}_1 ∨ -b^{192, 4}_0 ∨ false c in DIMACS: -21800 -21801 -21802 0 c i = 5 c -2+1 --> -1 c ( b^{192, 5}_2 ∧ b^{192, 5}_1 ∧ -b^{192, 5}_0 ∧ p_960) -> ( b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ b^{192, 6}_0) c in CNF: c -b^{192, 5}_2 ∨ -b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ -p_960 ∨ b^{192, 6}_2 c -b^{192, 5}_2 ∨ -b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ -p_960 ∨ -b^{192, 6}_1 c -b^{192, 5}_2 ∨ -b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ -p_960 ∨ b^{192, 6}_0 c in DIMACS: -21803 -21804 21805 -960 21806 0 -21803 -21804 21805 -960 -21807 0 -21803 -21804 21805 -960 21808 0 c -1+1 --> 0 c ( b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ b^{192, 5}_0 ∧ p_960) -> (-b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ -b^{192, 6}_0) c in CNF: c -b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ -p_960 ∨ -b^{192, 6}_2 c -b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ -p_960 ∨ -b^{192, 6}_1 c -b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ -p_960 ∨ -b^{192, 6}_0 c in DIMACS: -21803 21804 -21805 -960 -21806 0 -21803 21804 -21805 -960 -21807 0 -21803 21804 -21805 -960 -21808 0 c 0+1 --> 1 c (-b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ -b^{192, 5}_0 ∧ p_960) -> (-b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ b^{192, 6}_0) c in CNF: c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ -p_960 ∨ -b^{192, 6}_2 c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ -p_960 ∨ -b^{192, 6}_1 c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ -p_960 ∨ b^{192, 6}_0 c in DIMACS: 21803 21804 21805 -960 -21806 0 21803 21804 21805 -960 -21807 0 21803 21804 21805 -960 21808 0 c 1+1 --> 2 c (-b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ b^{192, 5}_0 ∧ p_960) -> (-b^{192, 6}_2 ∧ b^{192, 6}_1 ∧ -b^{192, 6}_0) c in CNF: c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ -p_960 ∨ -b^{192, 6}_2 c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ -p_960 ∨ b^{192, 6}_1 c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ -p_960 ∨ -b^{192, 6}_0 c in DIMACS: 21803 21804 -21805 -960 -21806 0 21803 21804 -21805 -960 21807 0 21803 21804 -21805 -960 -21808 0 c 2+1 --> break c (-b^{192, 5}_2 ∧ b^{192, 5}_1 ∧ -b^{192, 5}_0 ∧ p_960) -> break c in CNF: c b^{192, 5}_2 ∨ -b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ -p_960 ∨ break c in DIMACS: 21803 -21804 21805 -960 1162 0 c 2-1 --> 1 c (-b^{192, 5}_2 ∧ b^{192, 5}_1 ∧ -b^{192, 5}_0 ∧ -p_960) -> (-b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ b^{192, 6}_0) c in CNF: c b^{192, 5}_2 ∨ -b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ p_960 ∨ -b^{192, 6}_2 c b^{192, 5}_2 ∨ -b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ p_960 ∨ -b^{192, 6}_1 c b^{192, 5}_2 ∨ -b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ p_960 ∨ b^{192, 6}_0 c in DIMACS: 21803 -21804 21805 960 -21806 0 21803 -21804 21805 960 -21807 0 21803 -21804 21805 960 21808 0 c 1-1 --> 0 c (-b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ b^{192, 5}_0 ∧ -p_960) -> (-b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ -b^{192, 6}_0) c in CNF: c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ p_960 ∨ -b^{192, 6}_2 c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ p_960 ∨ -b^{192, 6}_1 c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ p_960 ∨ -b^{192, 6}_0 c in DIMACS: 21803 21804 -21805 960 -21806 0 21803 21804 -21805 960 -21807 0 21803 21804 -21805 960 -21808 0 c 0-1 --> -1 c (-b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ -b^{192, 5}_0 ∧ -p_960) -> ( b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ b^{192, 6}_0) c in CNF: c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ p_960 ∨ b^{192, 6}_2 c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ p_960 ∨ -b^{192, 6}_1 c b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ p_960 ∨ b^{192, 6}_0 c in DIMACS: 21803 21804 21805 960 21806 0 21803 21804 21805 960 -21807 0 21803 21804 21805 960 21808 0 c -1-1 --> -2 c ( b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ b^{192, 5}_0 ∧ -p_960) -> ( b^{192, 6}_2 ∧ b^{192, 6}_1 ∧ -b^{192, 6}_0) c in CNF: c -b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ p_960 ∨ b^{192, 6}_2 c -b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ p_960 ∨ b^{192, 6}_1 c -b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ p_960 ∨ -b^{192, 6}_0 c in DIMACS: -21803 21804 -21805 960 21806 0 -21803 21804 -21805 960 21807 0 -21803 21804 -21805 960 -21808 0 c -2-1 --> break c ( b^{192, 5}_2 ∧ b^{192, 5}_1 ∧ -b^{192, 5}_0 ∧ -p_960) -> break c in CNF: c -b^{192, 5}_2 ∨ -b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ p_960 ∨ break c in DIMACS: -21803 -21804 21805 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{192, 5}_2 ∧ -b^{192, 5}_1 ∧ -b^{192, 5}_0 ∧ true) c in CNF: c -b^{192, 5}_2 ∨ b^{192, 5}_1 ∨ b^{192, 5}_0 ∨ false c in DIMACS: -21803 21804 21805 0 c 3 does not represent an automaton state. c -(-b^{192, 5}_2 ∧ b^{192, 5}_1 ∧ b^{192, 5}_0 ∧ true) c in CNF: c b^{192, 5}_2 ∨ -b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ false c in DIMACS: 21803 -21804 -21805 0 c -3 does not represent an automaton state. c -( b^{192, 5}_2 ∧ b^{192, 5}_1 ∧ b^{192, 5}_0 ∧ true) c in CNF: c -b^{192, 5}_2 ∨ -b^{192, 5}_1 ∨ -b^{192, 5}_0 ∨ false c in DIMACS: -21803 -21804 -21805 0 c i = 6 c -2+1 --> -1 c ( b^{192, 6}_2 ∧ b^{192, 6}_1 ∧ -b^{192, 6}_0 ∧ p_1152) -> ( b^{192, 7}_2 ∧ -b^{192, 7}_1 ∧ b^{192, 7}_0) c in CNF: c -b^{192, 6}_2 ∨ -b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ -p_1152 ∨ b^{192, 7}_2 c -b^{192, 6}_2 ∨ -b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ -p_1152 ∨ -b^{192, 7}_1 c -b^{192, 6}_2 ∨ -b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ -p_1152 ∨ b^{192, 7}_0 c in DIMACS: -21806 -21807 21808 -1152 21809 0 -21806 -21807 21808 -1152 -21810 0 -21806 -21807 21808 -1152 21811 0 c -1+1 --> 0 c ( b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ b^{192, 6}_0 ∧ p_1152) -> (-b^{192, 7}_2 ∧ -b^{192, 7}_1 ∧ -b^{192, 7}_0) c in CNF: c -b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ -p_1152 ∨ -b^{192, 7}_2 c -b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ -p_1152 ∨ -b^{192, 7}_1 c -b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ -p_1152 ∨ -b^{192, 7}_0 c in DIMACS: -21806 21807 -21808 -1152 -21809 0 -21806 21807 -21808 -1152 -21810 0 -21806 21807 -21808 -1152 -21811 0 c 0+1 --> 1 c (-b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ -b^{192, 6}_0 ∧ p_1152) -> (-b^{192, 7}_2 ∧ -b^{192, 7}_1 ∧ b^{192, 7}_0) c in CNF: c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ -p_1152 ∨ -b^{192, 7}_2 c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ -p_1152 ∨ -b^{192, 7}_1 c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ -p_1152 ∨ b^{192, 7}_0 c in DIMACS: 21806 21807 21808 -1152 -21809 0 21806 21807 21808 -1152 -21810 0 21806 21807 21808 -1152 21811 0 c 1+1 --> 2 c (-b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ b^{192, 6}_0 ∧ p_1152) -> (-b^{192, 7}_2 ∧ b^{192, 7}_1 ∧ -b^{192, 7}_0) c in CNF: c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ -p_1152 ∨ -b^{192, 7}_2 c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ -p_1152 ∨ b^{192, 7}_1 c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ -p_1152 ∨ -b^{192, 7}_0 c in DIMACS: 21806 21807 -21808 -1152 -21809 0 21806 21807 -21808 -1152 21810 0 21806 21807 -21808 -1152 -21811 0 c 2+1 --> break c (-b^{192, 6}_2 ∧ b^{192, 6}_1 ∧ -b^{192, 6}_0 ∧ p_1152) -> break c in CNF: c b^{192, 6}_2 ∨ -b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ -p_1152 ∨ break c in DIMACS: 21806 -21807 21808 -1152 1162 0 c 2-1 --> 1 c (-b^{192, 6}_2 ∧ b^{192, 6}_1 ∧ -b^{192, 6}_0 ∧ -p_1152) -> (-b^{192, 7}_2 ∧ -b^{192, 7}_1 ∧ b^{192, 7}_0) c in CNF: c b^{192, 6}_2 ∨ -b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ p_1152 ∨ -b^{192, 7}_2 c b^{192, 6}_2 ∨ -b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ p_1152 ∨ -b^{192, 7}_1 c b^{192, 6}_2 ∨ -b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ p_1152 ∨ b^{192, 7}_0 c in DIMACS: 21806 -21807 21808 1152 -21809 0 21806 -21807 21808 1152 -21810 0 21806 -21807 21808 1152 21811 0 c 1-1 --> 0 c (-b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ b^{192, 6}_0 ∧ -p_1152) -> (-b^{192, 7}_2 ∧ -b^{192, 7}_1 ∧ -b^{192, 7}_0) c in CNF: c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ p_1152 ∨ -b^{192, 7}_2 c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ p_1152 ∨ -b^{192, 7}_1 c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ p_1152 ∨ -b^{192, 7}_0 c in DIMACS: 21806 21807 -21808 1152 -21809 0 21806 21807 -21808 1152 -21810 0 21806 21807 -21808 1152 -21811 0 c 0-1 --> -1 c (-b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ -b^{192, 6}_0 ∧ -p_1152) -> ( b^{192, 7}_2 ∧ -b^{192, 7}_1 ∧ b^{192, 7}_0) c in CNF: c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ p_1152 ∨ b^{192, 7}_2 c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ p_1152 ∨ -b^{192, 7}_1 c b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ p_1152 ∨ b^{192, 7}_0 c in DIMACS: 21806 21807 21808 1152 21809 0 21806 21807 21808 1152 -21810 0 21806 21807 21808 1152 21811 0 c -1-1 --> -2 c ( b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ b^{192, 6}_0 ∧ -p_1152) -> ( b^{192, 7}_2 ∧ b^{192, 7}_1 ∧ -b^{192, 7}_0) c in CNF: c -b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ p_1152 ∨ b^{192, 7}_2 c -b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ p_1152 ∨ b^{192, 7}_1 c -b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ p_1152 ∨ -b^{192, 7}_0 c in DIMACS: -21806 21807 -21808 1152 21809 0 -21806 21807 -21808 1152 21810 0 -21806 21807 -21808 1152 -21811 0 c -2-1 --> break c ( b^{192, 6}_2 ∧ b^{192, 6}_1 ∧ -b^{192, 6}_0 ∧ -p_1152) -> break c in CNF: c -b^{192, 6}_2 ∨ -b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ p_1152 ∨ break c in DIMACS: -21806 -21807 21808 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{192, 6}_2 ∧ -b^{192, 6}_1 ∧ -b^{192, 6}_0 ∧ true) c in CNF: c -b^{192, 6}_2 ∨ b^{192, 6}_1 ∨ b^{192, 6}_0 ∨ false c in DIMACS: -21806 21807 21808 0 c 3 does not represent an automaton state. c -(-b^{192, 6}_2 ∧ b^{192, 6}_1 ∧ b^{192, 6}_0 ∧ true) c in CNF: c b^{192, 6}_2 ∨ -b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ false c in DIMACS: 21806 -21807 -21808 0 c -3 does not represent an automaton state. c -( b^{192, 6}_2 ∧ b^{192, 6}_1 ∧ b^{192, 6}_0 ∧ true) c in CNF: c -b^{192, 6}_2 ∨ -b^{192, 6}_1 ∨ -b^{192, 6}_0 ∨ false c in DIMACS: -21806 -21807 -21808 0 c INIT for k = 193 c -b^{193, 1}_2 c -b^{193, 1}_1 c -b^{193, 1}_0 c in DIMACS: -21812 0 -21813 0 -21814 0 c Transitions for k = 193 c i = 1 c -2+1 --> -1 c ( b^{193, 1}_2 ∧ b^{193, 1}_1 ∧ -b^{193, 1}_0 ∧ p_193) -> ( b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ b^{193, 2}_0) c in CNF: c -b^{193, 1}_2 ∨ -b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ -p_193 ∨ b^{193, 2}_2 c -b^{193, 1}_2 ∨ -b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ -p_193 ∨ -b^{193, 2}_1 c -b^{193, 1}_2 ∨ -b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ -p_193 ∨ b^{193, 2}_0 c in DIMACS: -21812 -21813 21814 -193 21815 0 -21812 -21813 21814 -193 -21816 0 -21812 -21813 21814 -193 21817 0 c -1+1 --> 0 c ( b^{193, 1}_2 ∧ -b^{193, 1}_1 ∧ b^{193, 1}_0 ∧ p_193) -> (-b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ -b^{193, 2}_0) c in CNF: c -b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ -p_193 ∨ -b^{193, 2}_2 c -b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ -p_193 ∨ -b^{193, 2}_1 c -b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ -p_193 ∨ -b^{193, 2}_0 c in DIMACS: -21812 21813 -21814 -193 -21815 0 -21812 21813 -21814 -193 -21816 0 -21812 21813 -21814 -193 -21817 0 c 0+1 --> 1 c (-b^{193, 1}_2 ∧ -b^{193, 1}_1 ∧ -b^{193, 1}_0 ∧ p_193) -> (-b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ b^{193, 2}_0) c in CNF: c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ -p_193 ∨ -b^{193, 2}_2 c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ -p_193 ∨ -b^{193, 2}_1 c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ -p_193 ∨ b^{193, 2}_0 c in DIMACS: 21812 21813 21814 -193 -21815 0 21812 21813 21814 -193 -21816 0 21812 21813 21814 -193 21817 0 c 1+1 --> 2 c (-b^{193, 1}_2 ∧ -b^{193, 1}_1 ∧ b^{193, 1}_0 ∧ p_193) -> (-b^{193, 2}_2 ∧ b^{193, 2}_1 ∧ -b^{193, 2}_0) c in CNF: c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ -p_193 ∨ -b^{193, 2}_2 c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ -p_193 ∨ b^{193, 2}_1 c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ -p_193 ∨ -b^{193, 2}_0 c in DIMACS: 21812 21813 -21814 -193 -21815 0 21812 21813 -21814 -193 21816 0 21812 21813 -21814 -193 -21817 0 c 2+1 --> break c (-b^{193, 1}_2 ∧ b^{193, 1}_1 ∧ -b^{193, 1}_0 ∧ p_193) -> break c in CNF: c b^{193, 1}_2 ∨ -b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ -p_193 ∨ break c in DIMACS: 21812 -21813 21814 -193 1162 0 c 2-1 --> 1 c (-b^{193, 1}_2 ∧ b^{193, 1}_1 ∧ -b^{193, 1}_0 ∧ -p_193) -> (-b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ b^{193, 2}_0) c in CNF: c b^{193, 1}_2 ∨ -b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ p_193 ∨ -b^{193, 2}_2 c b^{193, 1}_2 ∨ -b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ p_193 ∨ -b^{193, 2}_1 c b^{193, 1}_2 ∨ -b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ p_193 ∨ b^{193, 2}_0 c in DIMACS: 21812 -21813 21814 193 -21815 0 21812 -21813 21814 193 -21816 0 21812 -21813 21814 193 21817 0 c 1-1 --> 0 c (-b^{193, 1}_2 ∧ -b^{193, 1}_1 ∧ b^{193, 1}_0 ∧ -p_193) -> (-b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ -b^{193, 2}_0) c in CNF: c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ p_193 ∨ -b^{193, 2}_2 c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ p_193 ∨ -b^{193, 2}_1 c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ p_193 ∨ -b^{193, 2}_0 c in DIMACS: 21812 21813 -21814 193 -21815 0 21812 21813 -21814 193 -21816 0 21812 21813 -21814 193 -21817 0 c 0-1 --> -1 c (-b^{193, 1}_2 ∧ -b^{193, 1}_1 ∧ -b^{193, 1}_0 ∧ -p_193) -> ( b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ b^{193, 2}_0) c in CNF: c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ p_193 ∨ b^{193, 2}_2 c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ p_193 ∨ -b^{193, 2}_1 c b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ p_193 ∨ b^{193, 2}_0 c in DIMACS: 21812 21813 21814 193 21815 0 21812 21813 21814 193 -21816 0 21812 21813 21814 193 21817 0 c -1-1 --> -2 c ( b^{193, 1}_2 ∧ -b^{193, 1}_1 ∧ b^{193, 1}_0 ∧ -p_193) -> ( b^{193, 2}_2 ∧ b^{193, 2}_1 ∧ -b^{193, 2}_0) c in CNF: c -b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ p_193 ∨ b^{193, 2}_2 c -b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ p_193 ∨ b^{193, 2}_1 c -b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ p_193 ∨ -b^{193, 2}_0 c in DIMACS: -21812 21813 -21814 193 21815 0 -21812 21813 -21814 193 21816 0 -21812 21813 -21814 193 -21817 0 c -2-1 --> break c ( b^{193, 1}_2 ∧ b^{193, 1}_1 ∧ -b^{193, 1}_0 ∧ -p_193) -> break c in CNF: c -b^{193, 1}_2 ∨ -b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ p_193 ∨ break c in DIMACS: -21812 -21813 21814 193 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{193, 1}_2 ∧ -b^{193, 1}_1 ∧ -b^{193, 1}_0 ∧ true) c in CNF: c -b^{193, 1}_2 ∨ b^{193, 1}_1 ∨ b^{193, 1}_0 ∨ false c in DIMACS: -21812 21813 21814 0 c 3 does not represent an automaton state. c -(-b^{193, 1}_2 ∧ b^{193, 1}_1 ∧ b^{193, 1}_0 ∧ true) c in CNF: c b^{193, 1}_2 ∨ -b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ false c in DIMACS: 21812 -21813 -21814 0 c -3 does not represent an automaton state. c -( b^{193, 1}_2 ∧ b^{193, 1}_1 ∧ b^{193, 1}_0 ∧ true) c in CNF: c -b^{193, 1}_2 ∨ -b^{193, 1}_1 ∨ -b^{193, 1}_0 ∨ false c in DIMACS: -21812 -21813 -21814 0 c i = 2 c -2+1 --> -1 c ( b^{193, 2}_2 ∧ b^{193, 2}_1 ∧ -b^{193, 2}_0 ∧ p_386) -> ( b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ b^{193, 3}_0) c in CNF: c -b^{193, 2}_2 ∨ -b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ -p_386 ∨ b^{193, 3}_2 c -b^{193, 2}_2 ∨ -b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ -p_386 ∨ -b^{193, 3}_1 c -b^{193, 2}_2 ∨ -b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ -p_386 ∨ b^{193, 3}_0 c in DIMACS: -21815 -21816 21817 -386 21818 0 -21815 -21816 21817 -386 -21819 0 -21815 -21816 21817 -386 21820 0 c -1+1 --> 0 c ( b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ b^{193, 2}_0 ∧ p_386) -> (-b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ -b^{193, 3}_0) c in CNF: c -b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ -p_386 ∨ -b^{193, 3}_2 c -b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ -p_386 ∨ -b^{193, 3}_1 c -b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ -p_386 ∨ -b^{193, 3}_0 c in DIMACS: -21815 21816 -21817 -386 -21818 0 -21815 21816 -21817 -386 -21819 0 -21815 21816 -21817 -386 -21820 0 c 0+1 --> 1 c (-b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ -b^{193, 2}_0 ∧ p_386) -> (-b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ b^{193, 3}_0) c in CNF: c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ -p_386 ∨ -b^{193, 3}_2 c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ -p_386 ∨ -b^{193, 3}_1 c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ -p_386 ∨ b^{193, 3}_0 c in DIMACS: 21815 21816 21817 -386 -21818 0 21815 21816 21817 -386 -21819 0 21815 21816 21817 -386 21820 0 c 1+1 --> 2 c (-b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ b^{193, 2}_0 ∧ p_386) -> (-b^{193, 3}_2 ∧ b^{193, 3}_1 ∧ -b^{193, 3}_0) c in CNF: c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ -p_386 ∨ -b^{193, 3}_2 c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ -p_386 ∨ b^{193, 3}_1 c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ -p_386 ∨ -b^{193, 3}_0 c in DIMACS: 21815 21816 -21817 -386 -21818 0 21815 21816 -21817 -386 21819 0 21815 21816 -21817 -386 -21820 0 c 2+1 --> break c (-b^{193, 2}_2 ∧ b^{193, 2}_1 ∧ -b^{193, 2}_0 ∧ p_386) -> break c in CNF: c b^{193, 2}_2 ∨ -b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ -p_386 ∨ break c in DIMACS: 21815 -21816 21817 -386 1162 0 c 2-1 --> 1 c (-b^{193, 2}_2 ∧ b^{193, 2}_1 ∧ -b^{193, 2}_0 ∧ -p_386) -> (-b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ b^{193, 3}_0) c in CNF: c b^{193, 2}_2 ∨ -b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ p_386 ∨ -b^{193, 3}_2 c b^{193, 2}_2 ∨ -b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ p_386 ∨ -b^{193, 3}_1 c b^{193, 2}_2 ∨ -b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ p_386 ∨ b^{193, 3}_0 c in DIMACS: 21815 -21816 21817 386 -21818 0 21815 -21816 21817 386 -21819 0 21815 -21816 21817 386 21820 0 c 1-1 --> 0 c (-b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ b^{193, 2}_0 ∧ -p_386) -> (-b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ -b^{193, 3}_0) c in CNF: c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ p_386 ∨ -b^{193, 3}_2 c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ p_386 ∨ -b^{193, 3}_1 c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ p_386 ∨ -b^{193, 3}_0 c in DIMACS: 21815 21816 -21817 386 -21818 0 21815 21816 -21817 386 -21819 0 21815 21816 -21817 386 -21820 0 c 0-1 --> -1 c (-b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ -b^{193, 2}_0 ∧ -p_386) -> ( b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ b^{193, 3}_0) c in CNF: c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ p_386 ∨ b^{193, 3}_2 c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ p_386 ∨ -b^{193, 3}_1 c b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ p_386 ∨ b^{193, 3}_0 c in DIMACS: 21815 21816 21817 386 21818 0 21815 21816 21817 386 -21819 0 21815 21816 21817 386 21820 0 c -1-1 --> -2 c ( b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ b^{193, 2}_0 ∧ -p_386) -> ( b^{193, 3}_2 ∧ b^{193, 3}_1 ∧ -b^{193, 3}_0) c in CNF: c -b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ p_386 ∨ b^{193, 3}_2 c -b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ p_386 ∨ b^{193, 3}_1 c -b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ p_386 ∨ -b^{193, 3}_0 c in DIMACS: -21815 21816 -21817 386 21818 0 -21815 21816 -21817 386 21819 0 -21815 21816 -21817 386 -21820 0 c -2-1 --> break c ( b^{193, 2}_2 ∧ b^{193, 2}_1 ∧ -b^{193, 2}_0 ∧ -p_386) -> break c in CNF: c -b^{193, 2}_2 ∨ -b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ p_386 ∨ break c in DIMACS: -21815 -21816 21817 386 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{193, 2}_2 ∧ -b^{193, 2}_1 ∧ -b^{193, 2}_0 ∧ true) c in CNF: c -b^{193, 2}_2 ∨ b^{193, 2}_1 ∨ b^{193, 2}_0 ∨ false c in DIMACS: -21815 21816 21817 0 c 3 does not represent an automaton state. c -(-b^{193, 2}_2 ∧ b^{193, 2}_1 ∧ b^{193, 2}_0 ∧ true) c in CNF: c b^{193, 2}_2 ∨ -b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ false c in DIMACS: 21815 -21816 -21817 0 c -3 does not represent an automaton state. c -( b^{193, 2}_2 ∧ b^{193, 2}_1 ∧ b^{193, 2}_0 ∧ true) c in CNF: c -b^{193, 2}_2 ∨ -b^{193, 2}_1 ∨ -b^{193, 2}_0 ∨ false c in DIMACS: -21815 -21816 -21817 0 c i = 3 c -2+1 --> -1 c ( b^{193, 3}_2 ∧ b^{193, 3}_1 ∧ -b^{193, 3}_0 ∧ p_579) -> ( b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ b^{193, 4}_0) c in CNF: c -b^{193, 3}_2 ∨ -b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ -p_579 ∨ b^{193, 4}_2 c -b^{193, 3}_2 ∨ -b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ -p_579 ∨ -b^{193, 4}_1 c -b^{193, 3}_2 ∨ -b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ -p_579 ∨ b^{193, 4}_0 c in DIMACS: -21818 -21819 21820 -579 21821 0 -21818 -21819 21820 -579 -21822 0 -21818 -21819 21820 -579 21823 0 c -1+1 --> 0 c ( b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ b^{193, 3}_0 ∧ p_579) -> (-b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ -b^{193, 4}_0) c in CNF: c -b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ -p_579 ∨ -b^{193, 4}_2 c -b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ -p_579 ∨ -b^{193, 4}_1 c -b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ -p_579 ∨ -b^{193, 4}_0 c in DIMACS: -21818 21819 -21820 -579 -21821 0 -21818 21819 -21820 -579 -21822 0 -21818 21819 -21820 -579 -21823 0 c 0+1 --> 1 c (-b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ -b^{193, 3}_0 ∧ p_579) -> (-b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ b^{193, 4}_0) c in CNF: c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ -p_579 ∨ -b^{193, 4}_2 c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ -p_579 ∨ -b^{193, 4}_1 c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ -p_579 ∨ b^{193, 4}_0 c in DIMACS: 21818 21819 21820 -579 -21821 0 21818 21819 21820 -579 -21822 0 21818 21819 21820 -579 21823 0 c 1+1 --> 2 c (-b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ b^{193, 3}_0 ∧ p_579) -> (-b^{193, 4}_2 ∧ b^{193, 4}_1 ∧ -b^{193, 4}_0) c in CNF: c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ -p_579 ∨ -b^{193, 4}_2 c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ -p_579 ∨ b^{193, 4}_1 c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ -p_579 ∨ -b^{193, 4}_0 c in DIMACS: 21818 21819 -21820 -579 -21821 0 21818 21819 -21820 -579 21822 0 21818 21819 -21820 -579 -21823 0 c 2+1 --> break c (-b^{193, 3}_2 ∧ b^{193, 3}_1 ∧ -b^{193, 3}_0 ∧ p_579) -> break c in CNF: c b^{193, 3}_2 ∨ -b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ -p_579 ∨ break c in DIMACS: 21818 -21819 21820 -579 1162 0 c 2-1 --> 1 c (-b^{193, 3}_2 ∧ b^{193, 3}_1 ∧ -b^{193, 3}_0 ∧ -p_579) -> (-b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ b^{193, 4}_0) c in CNF: c b^{193, 3}_2 ∨ -b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ p_579 ∨ -b^{193, 4}_2 c b^{193, 3}_2 ∨ -b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ p_579 ∨ -b^{193, 4}_1 c b^{193, 3}_2 ∨ -b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ p_579 ∨ b^{193, 4}_0 c in DIMACS: 21818 -21819 21820 579 -21821 0 21818 -21819 21820 579 -21822 0 21818 -21819 21820 579 21823 0 c 1-1 --> 0 c (-b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ b^{193, 3}_0 ∧ -p_579) -> (-b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ -b^{193, 4}_0) c in CNF: c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ p_579 ∨ -b^{193, 4}_2 c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ p_579 ∨ -b^{193, 4}_1 c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ p_579 ∨ -b^{193, 4}_0 c in DIMACS: 21818 21819 -21820 579 -21821 0 21818 21819 -21820 579 -21822 0 21818 21819 -21820 579 -21823 0 c 0-1 --> -1 c (-b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ -b^{193, 3}_0 ∧ -p_579) -> ( b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ b^{193, 4}_0) c in CNF: c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ p_579 ∨ b^{193, 4}_2 c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ p_579 ∨ -b^{193, 4}_1 c b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ p_579 ∨ b^{193, 4}_0 c in DIMACS: 21818 21819 21820 579 21821 0 21818 21819 21820 579 -21822 0 21818 21819 21820 579 21823 0 c -1-1 --> -2 c ( b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ b^{193, 3}_0 ∧ -p_579) -> ( b^{193, 4}_2 ∧ b^{193, 4}_1 ∧ -b^{193, 4}_0) c in CNF: c -b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ p_579 ∨ b^{193, 4}_2 c -b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ p_579 ∨ b^{193, 4}_1 c -b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ p_579 ∨ -b^{193, 4}_0 c in DIMACS: -21818 21819 -21820 579 21821 0 -21818 21819 -21820 579 21822 0 -21818 21819 -21820 579 -21823 0 c -2-1 --> break c ( b^{193, 3}_2 ∧ b^{193, 3}_1 ∧ -b^{193, 3}_0 ∧ -p_579) -> break c in CNF: c -b^{193, 3}_2 ∨ -b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ p_579 ∨ break c in DIMACS: -21818 -21819 21820 579 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{193, 3}_2 ∧ -b^{193, 3}_1 ∧ -b^{193, 3}_0 ∧ true) c in CNF: c -b^{193, 3}_2 ∨ b^{193, 3}_1 ∨ b^{193, 3}_0 ∨ false c in DIMACS: -21818 21819 21820 0 c 3 does not represent an automaton state. c -(-b^{193, 3}_2 ∧ b^{193, 3}_1 ∧ b^{193, 3}_0 ∧ true) c in CNF: c b^{193, 3}_2 ∨ -b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ false c in DIMACS: 21818 -21819 -21820 0 c -3 does not represent an automaton state. c -( b^{193, 3}_2 ∧ b^{193, 3}_1 ∧ b^{193, 3}_0 ∧ true) c in CNF: c -b^{193, 3}_2 ∨ -b^{193, 3}_1 ∨ -b^{193, 3}_0 ∨ false c in DIMACS: -21818 -21819 -21820 0 c i = 4 c -2+1 --> -1 c ( b^{193, 4}_2 ∧ b^{193, 4}_1 ∧ -b^{193, 4}_0 ∧ p_772) -> ( b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ b^{193, 5}_0) c in CNF: c -b^{193, 4}_2 ∨ -b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ -p_772 ∨ b^{193, 5}_2 c -b^{193, 4}_2 ∨ -b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ -p_772 ∨ -b^{193, 5}_1 c -b^{193, 4}_2 ∨ -b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ -p_772 ∨ b^{193, 5}_0 c in DIMACS: -21821 -21822 21823 -772 21824 0 -21821 -21822 21823 -772 -21825 0 -21821 -21822 21823 -772 21826 0 c -1+1 --> 0 c ( b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ b^{193, 4}_0 ∧ p_772) -> (-b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ -b^{193, 5}_0) c in CNF: c -b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ -p_772 ∨ -b^{193, 5}_2 c -b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ -p_772 ∨ -b^{193, 5}_1 c -b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ -p_772 ∨ -b^{193, 5}_0 c in DIMACS: -21821 21822 -21823 -772 -21824 0 -21821 21822 -21823 -772 -21825 0 -21821 21822 -21823 -772 -21826 0 c 0+1 --> 1 c (-b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ -b^{193, 4}_0 ∧ p_772) -> (-b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ b^{193, 5}_0) c in CNF: c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ -p_772 ∨ -b^{193, 5}_2 c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ -p_772 ∨ -b^{193, 5}_1 c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ -p_772 ∨ b^{193, 5}_0 c in DIMACS: 21821 21822 21823 -772 -21824 0 21821 21822 21823 -772 -21825 0 21821 21822 21823 -772 21826 0 c 1+1 --> 2 c (-b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ b^{193, 4}_0 ∧ p_772) -> (-b^{193, 5}_2 ∧ b^{193, 5}_1 ∧ -b^{193, 5}_0) c in CNF: c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ -p_772 ∨ -b^{193, 5}_2 c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ -p_772 ∨ b^{193, 5}_1 c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ -p_772 ∨ -b^{193, 5}_0 c in DIMACS: 21821 21822 -21823 -772 -21824 0 21821 21822 -21823 -772 21825 0 21821 21822 -21823 -772 -21826 0 c 2+1 --> break c (-b^{193, 4}_2 ∧ b^{193, 4}_1 ∧ -b^{193, 4}_0 ∧ p_772) -> break c in CNF: c b^{193, 4}_2 ∨ -b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ -p_772 ∨ break c in DIMACS: 21821 -21822 21823 -772 1162 0 c 2-1 --> 1 c (-b^{193, 4}_2 ∧ b^{193, 4}_1 ∧ -b^{193, 4}_0 ∧ -p_772) -> (-b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ b^{193, 5}_0) c in CNF: c b^{193, 4}_2 ∨ -b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ p_772 ∨ -b^{193, 5}_2 c b^{193, 4}_2 ∨ -b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ p_772 ∨ -b^{193, 5}_1 c b^{193, 4}_2 ∨ -b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ p_772 ∨ b^{193, 5}_0 c in DIMACS: 21821 -21822 21823 772 -21824 0 21821 -21822 21823 772 -21825 0 21821 -21822 21823 772 21826 0 c 1-1 --> 0 c (-b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ b^{193, 4}_0 ∧ -p_772) -> (-b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ -b^{193, 5}_0) c in CNF: c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ p_772 ∨ -b^{193, 5}_2 c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ p_772 ∨ -b^{193, 5}_1 c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ p_772 ∨ -b^{193, 5}_0 c in DIMACS: 21821 21822 -21823 772 -21824 0 21821 21822 -21823 772 -21825 0 21821 21822 -21823 772 -21826 0 c 0-1 --> -1 c (-b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ -b^{193, 4}_0 ∧ -p_772) -> ( b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ b^{193, 5}_0) c in CNF: c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ p_772 ∨ b^{193, 5}_2 c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ p_772 ∨ -b^{193, 5}_1 c b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ p_772 ∨ b^{193, 5}_0 c in DIMACS: 21821 21822 21823 772 21824 0 21821 21822 21823 772 -21825 0 21821 21822 21823 772 21826 0 c -1-1 --> -2 c ( b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ b^{193, 4}_0 ∧ -p_772) -> ( b^{193, 5}_2 ∧ b^{193, 5}_1 ∧ -b^{193, 5}_0) c in CNF: c -b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ p_772 ∨ b^{193, 5}_2 c -b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ p_772 ∨ b^{193, 5}_1 c -b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ p_772 ∨ -b^{193, 5}_0 c in DIMACS: -21821 21822 -21823 772 21824 0 -21821 21822 -21823 772 21825 0 -21821 21822 -21823 772 -21826 0 c -2-1 --> break c ( b^{193, 4}_2 ∧ b^{193, 4}_1 ∧ -b^{193, 4}_0 ∧ -p_772) -> break c in CNF: c -b^{193, 4}_2 ∨ -b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ p_772 ∨ break c in DIMACS: -21821 -21822 21823 772 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{193, 4}_2 ∧ -b^{193, 4}_1 ∧ -b^{193, 4}_0 ∧ true) c in CNF: c -b^{193, 4}_2 ∨ b^{193, 4}_1 ∨ b^{193, 4}_0 ∨ false c in DIMACS: -21821 21822 21823 0 c 3 does not represent an automaton state. c -(-b^{193, 4}_2 ∧ b^{193, 4}_1 ∧ b^{193, 4}_0 ∧ true) c in CNF: c b^{193, 4}_2 ∨ -b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ false c in DIMACS: 21821 -21822 -21823 0 c -3 does not represent an automaton state. c -( b^{193, 4}_2 ∧ b^{193, 4}_1 ∧ b^{193, 4}_0 ∧ true) c in CNF: c -b^{193, 4}_2 ∨ -b^{193, 4}_1 ∨ -b^{193, 4}_0 ∨ false c in DIMACS: -21821 -21822 -21823 0 c i = 5 c -2+1 --> -1 c ( b^{193, 5}_2 ∧ b^{193, 5}_1 ∧ -b^{193, 5}_0 ∧ p_965) -> ( b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ b^{193, 6}_0) c in CNF: c -b^{193, 5}_2 ∨ -b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ -p_965 ∨ b^{193, 6}_2 c -b^{193, 5}_2 ∨ -b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ -p_965 ∨ -b^{193, 6}_1 c -b^{193, 5}_2 ∨ -b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ -p_965 ∨ b^{193, 6}_0 c in DIMACS: -21824 -21825 21826 -965 21827 0 -21824 -21825 21826 -965 -21828 0 -21824 -21825 21826 -965 21829 0 c -1+1 --> 0 c ( b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ b^{193, 5}_0 ∧ p_965) -> (-b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ -b^{193, 6}_0) c in CNF: c -b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ -p_965 ∨ -b^{193, 6}_2 c -b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ -p_965 ∨ -b^{193, 6}_1 c -b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ -p_965 ∨ -b^{193, 6}_0 c in DIMACS: -21824 21825 -21826 -965 -21827 0 -21824 21825 -21826 -965 -21828 0 -21824 21825 -21826 -965 -21829 0 c 0+1 --> 1 c (-b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ -b^{193, 5}_0 ∧ p_965) -> (-b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ b^{193, 6}_0) c in CNF: c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ -p_965 ∨ -b^{193, 6}_2 c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ -p_965 ∨ -b^{193, 6}_1 c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ -p_965 ∨ b^{193, 6}_0 c in DIMACS: 21824 21825 21826 -965 -21827 0 21824 21825 21826 -965 -21828 0 21824 21825 21826 -965 21829 0 c 1+1 --> 2 c (-b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ b^{193, 5}_0 ∧ p_965) -> (-b^{193, 6}_2 ∧ b^{193, 6}_1 ∧ -b^{193, 6}_0) c in CNF: c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ -p_965 ∨ -b^{193, 6}_2 c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ -p_965 ∨ b^{193, 6}_1 c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ -p_965 ∨ -b^{193, 6}_0 c in DIMACS: 21824 21825 -21826 -965 -21827 0 21824 21825 -21826 -965 21828 0 21824 21825 -21826 -965 -21829 0 c 2+1 --> break c (-b^{193, 5}_2 ∧ b^{193, 5}_1 ∧ -b^{193, 5}_0 ∧ p_965) -> break c in CNF: c b^{193, 5}_2 ∨ -b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ -p_965 ∨ break c in DIMACS: 21824 -21825 21826 -965 1162 0 c 2-1 --> 1 c (-b^{193, 5}_2 ∧ b^{193, 5}_1 ∧ -b^{193, 5}_0 ∧ -p_965) -> (-b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ b^{193, 6}_0) c in CNF: c b^{193, 5}_2 ∨ -b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ p_965 ∨ -b^{193, 6}_2 c b^{193, 5}_2 ∨ -b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ p_965 ∨ -b^{193, 6}_1 c b^{193, 5}_2 ∨ -b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ p_965 ∨ b^{193, 6}_0 c in DIMACS: 21824 -21825 21826 965 -21827 0 21824 -21825 21826 965 -21828 0 21824 -21825 21826 965 21829 0 c 1-1 --> 0 c (-b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ b^{193, 5}_0 ∧ -p_965) -> (-b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ -b^{193, 6}_0) c in CNF: c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ p_965 ∨ -b^{193, 6}_2 c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ p_965 ∨ -b^{193, 6}_1 c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ p_965 ∨ -b^{193, 6}_0 c in DIMACS: 21824 21825 -21826 965 -21827 0 21824 21825 -21826 965 -21828 0 21824 21825 -21826 965 -21829 0 c 0-1 --> -1 c (-b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ -b^{193, 5}_0 ∧ -p_965) -> ( b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ b^{193, 6}_0) c in CNF: c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ p_965 ∨ b^{193, 6}_2 c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ p_965 ∨ -b^{193, 6}_1 c b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ p_965 ∨ b^{193, 6}_0 c in DIMACS: 21824 21825 21826 965 21827 0 21824 21825 21826 965 -21828 0 21824 21825 21826 965 21829 0 c -1-1 --> -2 c ( b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ b^{193, 5}_0 ∧ -p_965) -> ( b^{193, 6}_2 ∧ b^{193, 6}_1 ∧ -b^{193, 6}_0) c in CNF: c -b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ p_965 ∨ b^{193, 6}_2 c -b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ p_965 ∨ b^{193, 6}_1 c -b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ p_965 ∨ -b^{193, 6}_0 c in DIMACS: -21824 21825 -21826 965 21827 0 -21824 21825 -21826 965 21828 0 -21824 21825 -21826 965 -21829 0 c -2-1 --> break c ( b^{193, 5}_2 ∧ b^{193, 5}_1 ∧ -b^{193, 5}_0 ∧ -p_965) -> break c in CNF: c -b^{193, 5}_2 ∨ -b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ p_965 ∨ break c in DIMACS: -21824 -21825 21826 965 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{193, 5}_2 ∧ -b^{193, 5}_1 ∧ -b^{193, 5}_0 ∧ true) c in CNF: c -b^{193, 5}_2 ∨ b^{193, 5}_1 ∨ b^{193, 5}_0 ∨ false c in DIMACS: -21824 21825 21826 0 c 3 does not represent an automaton state. c -(-b^{193, 5}_2 ∧ b^{193, 5}_1 ∧ b^{193, 5}_0 ∧ true) c in CNF: c b^{193, 5}_2 ∨ -b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ false c in DIMACS: 21824 -21825 -21826 0 c -3 does not represent an automaton state. c -( b^{193, 5}_2 ∧ b^{193, 5}_1 ∧ b^{193, 5}_0 ∧ true) c in CNF: c -b^{193, 5}_2 ∨ -b^{193, 5}_1 ∨ -b^{193, 5}_0 ∨ false c in DIMACS: -21824 -21825 -21826 0 c i = 6 c -2+1 --> -1 c ( b^{193, 6}_2 ∧ b^{193, 6}_1 ∧ -b^{193, 6}_0 ∧ p_1158) -> ( b^{193, 7}_2 ∧ -b^{193, 7}_1 ∧ b^{193, 7}_0) c in CNF: c -b^{193, 6}_2 ∨ -b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ -p_1158 ∨ b^{193, 7}_2 c -b^{193, 6}_2 ∨ -b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ -p_1158 ∨ -b^{193, 7}_1 c -b^{193, 6}_2 ∨ -b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ -p_1158 ∨ b^{193, 7}_0 c in DIMACS: -21827 -21828 21829 -1158 21830 0 -21827 -21828 21829 -1158 -21831 0 -21827 -21828 21829 -1158 21832 0 c -1+1 --> 0 c ( b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ b^{193, 6}_0 ∧ p_1158) -> (-b^{193, 7}_2 ∧ -b^{193, 7}_1 ∧ -b^{193, 7}_0) c in CNF: c -b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ -p_1158 ∨ -b^{193, 7}_2 c -b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ -p_1158 ∨ -b^{193, 7}_1 c -b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ -p_1158 ∨ -b^{193, 7}_0 c in DIMACS: -21827 21828 -21829 -1158 -21830 0 -21827 21828 -21829 -1158 -21831 0 -21827 21828 -21829 -1158 -21832 0 c 0+1 --> 1 c (-b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ -b^{193, 6}_0 ∧ p_1158) -> (-b^{193, 7}_2 ∧ -b^{193, 7}_1 ∧ b^{193, 7}_0) c in CNF: c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ -p_1158 ∨ -b^{193, 7}_2 c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ -p_1158 ∨ -b^{193, 7}_1 c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ -p_1158 ∨ b^{193, 7}_0 c in DIMACS: 21827 21828 21829 -1158 -21830 0 21827 21828 21829 -1158 -21831 0 21827 21828 21829 -1158 21832 0 c 1+1 --> 2 c (-b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ b^{193, 6}_0 ∧ p_1158) -> (-b^{193, 7}_2 ∧ b^{193, 7}_1 ∧ -b^{193, 7}_0) c in CNF: c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ -p_1158 ∨ -b^{193, 7}_2 c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ -p_1158 ∨ b^{193, 7}_1 c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ -p_1158 ∨ -b^{193, 7}_0 c in DIMACS: 21827 21828 -21829 -1158 -21830 0 21827 21828 -21829 -1158 21831 0 21827 21828 -21829 -1158 -21832 0 c 2+1 --> break c (-b^{193, 6}_2 ∧ b^{193, 6}_1 ∧ -b^{193, 6}_0 ∧ p_1158) -> break c in CNF: c b^{193, 6}_2 ∨ -b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ -p_1158 ∨ break c in DIMACS: 21827 -21828 21829 -1158 1162 0 c 2-1 --> 1 c (-b^{193, 6}_2 ∧ b^{193, 6}_1 ∧ -b^{193, 6}_0 ∧ -p_1158) -> (-b^{193, 7}_2 ∧ -b^{193, 7}_1 ∧ b^{193, 7}_0) c in CNF: c b^{193, 6}_2 ∨ -b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ p_1158 ∨ -b^{193, 7}_2 c b^{193, 6}_2 ∨ -b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ p_1158 ∨ -b^{193, 7}_1 c b^{193, 6}_2 ∨ -b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ p_1158 ∨ b^{193, 7}_0 c in DIMACS: 21827 -21828 21829 1158 -21830 0 21827 -21828 21829 1158 -21831 0 21827 -21828 21829 1158 21832 0 c 1-1 --> 0 c (-b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ b^{193, 6}_0 ∧ -p_1158) -> (-b^{193, 7}_2 ∧ -b^{193, 7}_1 ∧ -b^{193, 7}_0) c in CNF: c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ p_1158 ∨ -b^{193, 7}_2 c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ p_1158 ∨ -b^{193, 7}_1 c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ p_1158 ∨ -b^{193, 7}_0 c in DIMACS: 21827 21828 -21829 1158 -21830 0 21827 21828 -21829 1158 -21831 0 21827 21828 -21829 1158 -21832 0 c 0-1 --> -1 c (-b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ -b^{193, 6}_0 ∧ -p_1158) -> ( b^{193, 7}_2 ∧ -b^{193, 7}_1 ∧ b^{193, 7}_0) c in CNF: c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ p_1158 ∨ b^{193, 7}_2 c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ p_1158 ∨ -b^{193, 7}_1 c b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ p_1158 ∨ b^{193, 7}_0 c in DIMACS: 21827 21828 21829 1158 21830 0 21827 21828 21829 1158 -21831 0 21827 21828 21829 1158 21832 0 c -1-1 --> -2 c ( b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ b^{193, 6}_0 ∧ -p_1158) -> ( b^{193, 7}_2 ∧ b^{193, 7}_1 ∧ -b^{193, 7}_0) c in CNF: c -b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ p_1158 ∨ b^{193, 7}_2 c -b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ p_1158 ∨ b^{193, 7}_1 c -b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ p_1158 ∨ -b^{193, 7}_0 c in DIMACS: -21827 21828 -21829 1158 21830 0 -21827 21828 -21829 1158 21831 0 -21827 21828 -21829 1158 -21832 0 c -2-1 --> break c ( b^{193, 6}_2 ∧ b^{193, 6}_1 ∧ -b^{193, 6}_0 ∧ -p_1158) -> break c in CNF: c -b^{193, 6}_2 ∨ -b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ p_1158 ∨ break c in DIMACS: -21827 -21828 21829 1158 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{193, 6}_2 ∧ -b^{193, 6}_1 ∧ -b^{193, 6}_0 ∧ true) c in CNF: c -b^{193, 6}_2 ∨ b^{193, 6}_1 ∨ b^{193, 6}_0 ∨ false c in DIMACS: -21827 21828 21829 0 c 3 does not represent an automaton state. c -(-b^{193, 6}_2 ∧ b^{193, 6}_1 ∧ b^{193, 6}_0 ∧ true) c in CNF: c b^{193, 6}_2 ∨ -b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ false c in DIMACS: 21827 -21828 -21829 0 c -3 does not represent an automaton state. c -( b^{193, 6}_2 ∧ b^{193, 6}_1 ∧ b^{193, 6}_0 ∧ true) c in CNF: c -b^{193, 6}_2 ∨ -b^{193, 6}_1 ∨ -b^{193, 6}_0 ∨ false c in DIMACS: -21827 -21828 -21829 0 c INIT for k = 194 c -b^{194, 1}_2 c -b^{194, 1}_1 c -b^{194, 1}_0 c in DIMACS: -21833 0 -21834 0 -21835 0 c Transitions for k = 194 c i = 1 c -2+1 --> -1 c ( b^{194, 1}_2 ∧ b^{194, 1}_1 ∧ -b^{194, 1}_0 ∧ p_194) -> ( b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ b^{194, 2}_0) c in CNF: c -b^{194, 1}_2 ∨ -b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ -p_194 ∨ b^{194, 2}_2 c -b^{194, 1}_2 ∨ -b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ -p_194 ∨ -b^{194, 2}_1 c -b^{194, 1}_2 ∨ -b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ -p_194 ∨ b^{194, 2}_0 c in DIMACS: -21833 -21834 21835 -194 21836 0 -21833 -21834 21835 -194 -21837 0 -21833 -21834 21835 -194 21838 0 c -1+1 --> 0 c ( b^{194, 1}_2 ∧ -b^{194, 1}_1 ∧ b^{194, 1}_0 ∧ p_194) -> (-b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ -b^{194, 2}_0) c in CNF: c -b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ -p_194 ∨ -b^{194, 2}_2 c -b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ -p_194 ∨ -b^{194, 2}_1 c -b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ -p_194 ∨ -b^{194, 2}_0 c in DIMACS: -21833 21834 -21835 -194 -21836 0 -21833 21834 -21835 -194 -21837 0 -21833 21834 -21835 -194 -21838 0 c 0+1 --> 1 c (-b^{194, 1}_2 ∧ -b^{194, 1}_1 ∧ -b^{194, 1}_0 ∧ p_194) -> (-b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ b^{194, 2}_0) c in CNF: c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ -p_194 ∨ -b^{194, 2}_2 c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ -p_194 ∨ -b^{194, 2}_1 c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ -p_194 ∨ b^{194, 2}_0 c in DIMACS: 21833 21834 21835 -194 -21836 0 21833 21834 21835 -194 -21837 0 21833 21834 21835 -194 21838 0 c 1+1 --> 2 c (-b^{194, 1}_2 ∧ -b^{194, 1}_1 ∧ b^{194, 1}_0 ∧ p_194) -> (-b^{194, 2}_2 ∧ b^{194, 2}_1 ∧ -b^{194, 2}_0) c in CNF: c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ -p_194 ∨ -b^{194, 2}_2 c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ -p_194 ∨ b^{194, 2}_1 c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ -p_194 ∨ -b^{194, 2}_0 c in DIMACS: 21833 21834 -21835 -194 -21836 0 21833 21834 -21835 -194 21837 0 21833 21834 -21835 -194 -21838 0 c 2+1 --> break c (-b^{194, 1}_2 ∧ b^{194, 1}_1 ∧ -b^{194, 1}_0 ∧ p_194) -> break c in CNF: c b^{194, 1}_2 ∨ -b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ -p_194 ∨ break c in DIMACS: 21833 -21834 21835 -194 1162 0 c 2-1 --> 1 c (-b^{194, 1}_2 ∧ b^{194, 1}_1 ∧ -b^{194, 1}_0 ∧ -p_194) -> (-b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ b^{194, 2}_0) c in CNF: c b^{194, 1}_2 ∨ -b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ p_194 ∨ -b^{194, 2}_2 c b^{194, 1}_2 ∨ -b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ p_194 ∨ -b^{194, 2}_1 c b^{194, 1}_2 ∨ -b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ p_194 ∨ b^{194, 2}_0 c in DIMACS: 21833 -21834 21835 194 -21836 0 21833 -21834 21835 194 -21837 0 21833 -21834 21835 194 21838 0 c 1-1 --> 0 c (-b^{194, 1}_2 ∧ -b^{194, 1}_1 ∧ b^{194, 1}_0 ∧ -p_194) -> (-b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ -b^{194, 2}_0) c in CNF: c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ p_194 ∨ -b^{194, 2}_2 c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ p_194 ∨ -b^{194, 2}_1 c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ p_194 ∨ -b^{194, 2}_0 c in DIMACS: 21833 21834 -21835 194 -21836 0 21833 21834 -21835 194 -21837 0 21833 21834 -21835 194 -21838 0 c 0-1 --> -1 c (-b^{194, 1}_2 ∧ -b^{194, 1}_1 ∧ -b^{194, 1}_0 ∧ -p_194) -> ( b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ b^{194, 2}_0) c in CNF: c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ p_194 ∨ b^{194, 2}_2 c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ p_194 ∨ -b^{194, 2}_1 c b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ p_194 ∨ b^{194, 2}_0 c in DIMACS: 21833 21834 21835 194 21836 0 21833 21834 21835 194 -21837 0 21833 21834 21835 194 21838 0 c -1-1 --> -2 c ( b^{194, 1}_2 ∧ -b^{194, 1}_1 ∧ b^{194, 1}_0 ∧ -p_194) -> ( b^{194, 2}_2 ∧ b^{194, 2}_1 ∧ -b^{194, 2}_0) c in CNF: c -b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ p_194 ∨ b^{194, 2}_2 c -b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ p_194 ∨ b^{194, 2}_1 c -b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ p_194 ∨ -b^{194, 2}_0 c in DIMACS: -21833 21834 -21835 194 21836 0 -21833 21834 -21835 194 21837 0 -21833 21834 -21835 194 -21838 0 c -2-1 --> break c ( b^{194, 1}_2 ∧ b^{194, 1}_1 ∧ -b^{194, 1}_0 ∧ -p_194) -> break c in CNF: c -b^{194, 1}_2 ∨ -b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ p_194 ∨ break c in DIMACS: -21833 -21834 21835 194 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{194, 1}_2 ∧ -b^{194, 1}_1 ∧ -b^{194, 1}_0 ∧ true) c in CNF: c -b^{194, 1}_2 ∨ b^{194, 1}_1 ∨ b^{194, 1}_0 ∨ false c in DIMACS: -21833 21834 21835 0 c 3 does not represent an automaton state. c -(-b^{194, 1}_2 ∧ b^{194, 1}_1 ∧ b^{194, 1}_0 ∧ true) c in CNF: c b^{194, 1}_2 ∨ -b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ false c in DIMACS: 21833 -21834 -21835 0 c -3 does not represent an automaton state. c -( b^{194, 1}_2 ∧ b^{194, 1}_1 ∧ b^{194, 1}_0 ∧ true) c in CNF: c -b^{194, 1}_2 ∨ -b^{194, 1}_1 ∨ -b^{194, 1}_0 ∨ false c in DIMACS: -21833 -21834 -21835 0 c i = 2 c -2+1 --> -1 c ( b^{194, 2}_2 ∧ b^{194, 2}_1 ∧ -b^{194, 2}_0 ∧ p_388) -> ( b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ b^{194, 3}_0) c in CNF: c -b^{194, 2}_2 ∨ -b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ -p_388 ∨ b^{194, 3}_2 c -b^{194, 2}_2 ∨ -b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ -p_388 ∨ -b^{194, 3}_1 c -b^{194, 2}_2 ∨ -b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ -p_388 ∨ b^{194, 3}_0 c in DIMACS: -21836 -21837 21838 -388 21839 0 -21836 -21837 21838 -388 -21840 0 -21836 -21837 21838 -388 21841 0 c -1+1 --> 0 c ( b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ b^{194, 2}_0 ∧ p_388) -> (-b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ -b^{194, 3}_0) c in CNF: c -b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ -p_388 ∨ -b^{194, 3}_2 c -b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ -p_388 ∨ -b^{194, 3}_1 c -b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ -p_388 ∨ -b^{194, 3}_0 c in DIMACS: -21836 21837 -21838 -388 -21839 0 -21836 21837 -21838 -388 -21840 0 -21836 21837 -21838 -388 -21841 0 c 0+1 --> 1 c (-b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ -b^{194, 2}_0 ∧ p_388) -> (-b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ b^{194, 3}_0) c in CNF: c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ -p_388 ∨ -b^{194, 3}_2 c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ -p_388 ∨ -b^{194, 3}_1 c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ -p_388 ∨ b^{194, 3}_0 c in DIMACS: 21836 21837 21838 -388 -21839 0 21836 21837 21838 -388 -21840 0 21836 21837 21838 -388 21841 0 c 1+1 --> 2 c (-b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ b^{194, 2}_0 ∧ p_388) -> (-b^{194, 3}_2 ∧ b^{194, 3}_1 ∧ -b^{194, 3}_0) c in CNF: c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ -p_388 ∨ -b^{194, 3}_2 c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ -p_388 ∨ b^{194, 3}_1 c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ -p_388 ∨ -b^{194, 3}_0 c in DIMACS: 21836 21837 -21838 -388 -21839 0 21836 21837 -21838 -388 21840 0 21836 21837 -21838 -388 -21841 0 c 2+1 --> break c (-b^{194, 2}_2 ∧ b^{194, 2}_1 ∧ -b^{194, 2}_0 ∧ p_388) -> break c in CNF: c b^{194, 2}_2 ∨ -b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ -p_388 ∨ break c in DIMACS: 21836 -21837 21838 -388 1162 0 c 2-1 --> 1 c (-b^{194, 2}_2 ∧ b^{194, 2}_1 ∧ -b^{194, 2}_0 ∧ -p_388) -> (-b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ b^{194, 3}_0) c in CNF: c b^{194, 2}_2 ∨ -b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ p_388 ∨ -b^{194, 3}_2 c b^{194, 2}_2 ∨ -b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ p_388 ∨ -b^{194, 3}_1 c b^{194, 2}_2 ∨ -b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ p_388 ∨ b^{194, 3}_0 c in DIMACS: 21836 -21837 21838 388 -21839 0 21836 -21837 21838 388 -21840 0 21836 -21837 21838 388 21841 0 c 1-1 --> 0 c (-b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ b^{194, 2}_0 ∧ -p_388) -> (-b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ -b^{194, 3}_0) c in CNF: c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ p_388 ∨ -b^{194, 3}_2 c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ p_388 ∨ -b^{194, 3}_1 c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ p_388 ∨ -b^{194, 3}_0 c in DIMACS: 21836 21837 -21838 388 -21839 0 21836 21837 -21838 388 -21840 0 21836 21837 -21838 388 -21841 0 c 0-1 --> -1 c (-b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ -b^{194, 2}_0 ∧ -p_388) -> ( b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ b^{194, 3}_0) c in CNF: c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ p_388 ∨ b^{194, 3}_2 c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ p_388 ∨ -b^{194, 3}_1 c b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ p_388 ∨ b^{194, 3}_0 c in DIMACS: 21836 21837 21838 388 21839 0 21836 21837 21838 388 -21840 0 21836 21837 21838 388 21841 0 c -1-1 --> -2 c ( b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ b^{194, 2}_0 ∧ -p_388) -> ( b^{194, 3}_2 ∧ b^{194, 3}_1 ∧ -b^{194, 3}_0) c in CNF: c -b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ p_388 ∨ b^{194, 3}_2 c -b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ p_388 ∨ b^{194, 3}_1 c -b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ p_388 ∨ -b^{194, 3}_0 c in DIMACS: -21836 21837 -21838 388 21839 0 -21836 21837 -21838 388 21840 0 -21836 21837 -21838 388 -21841 0 c -2-1 --> break c ( b^{194, 2}_2 ∧ b^{194, 2}_1 ∧ -b^{194, 2}_0 ∧ -p_388) -> break c in CNF: c -b^{194, 2}_2 ∨ -b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ p_388 ∨ break c in DIMACS: -21836 -21837 21838 388 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{194, 2}_2 ∧ -b^{194, 2}_1 ∧ -b^{194, 2}_0 ∧ true) c in CNF: c -b^{194, 2}_2 ∨ b^{194, 2}_1 ∨ b^{194, 2}_0 ∨ false c in DIMACS: -21836 21837 21838 0 c 3 does not represent an automaton state. c -(-b^{194, 2}_2 ∧ b^{194, 2}_1 ∧ b^{194, 2}_0 ∧ true) c in CNF: c b^{194, 2}_2 ∨ -b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ false c in DIMACS: 21836 -21837 -21838 0 c -3 does not represent an automaton state. c -( b^{194, 2}_2 ∧ b^{194, 2}_1 ∧ b^{194, 2}_0 ∧ true) c in CNF: c -b^{194, 2}_2 ∨ -b^{194, 2}_1 ∨ -b^{194, 2}_0 ∨ false c in DIMACS: -21836 -21837 -21838 0 c i = 3 c -2+1 --> -1 c ( b^{194, 3}_2 ∧ b^{194, 3}_1 ∧ -b^{194, 3}_0 ∧ p_582) -> ( b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ b^{194, 4}_0) c in CNF: c -b^{194, 3}_2 ∨ -b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ -p_582 ∨ b^{194, 4}_2 c -b^{194, 3}_2 ∨ -b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ -p_582 ∨ -b^{194, 4}_1 c -b^{194, 3}_2 ∨ -b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ -p_582 ∨ b^{194, 4}_0 c in DIMACS: -21839 -21840 21841 -582 21842 0 -21839 -21840 21841 -582 -21843 0 -21839 -21840 21841 -582 21844 0 c -1+1 --> 0 c ( b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ b^{194, 3}_0 ∧ p_582) -> (-b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ -b^{194, 4}_0) c in CNF: c -b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ -p_582 ∨ -b^{194, 4}_2 c -b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ -p_582 ∨ -b^{194, 4}_1 c -b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ -p_582 ∨ -b^{194, 4}_0 c in DIMACS: -21839 21840 -21841 -582 -21842 0 -21839 21840 -21841 -582 -21843 0 -21839 21840 -21841 -582 -21844 0 c 0+1 --> 1 c (-b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ -b^{194, 3}_0 ∧ p_582) -> (-b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ b^{194, 4}_0) c in CNF: c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ -p_582 ∨ -b^{194, 4}_2 c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ -p_582 ∨ -b^{194, 4}_1 c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ -p_582 ∨ b^{194, 4}_0 c in DIMACS: 21839 21840 21841 -582 -21842 0 21839 21840 21841 -582 -21843 0 21839 21840 21841 -582 21844 0 c 1+1 --> 2 c (-b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ b^{194, 3}_0 ∧ p_582) -> (-b^{194, 4}_2 ∧ b^{194, 4}_1 ∧ -b^{194, 4}_0) c in CNF: c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ -p_582 ∨ -b^{194, 4}_2 c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ -p_582 ∨ b^{194, 4}_1 c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ -p_582 ∨ -b^{194, 4}_0 c in DIMACS: 21839 21840 -21841 -582 -21842 0 21839 21840 -21841 -582 21843 0 21839 21840 -21841 -582 -21844 0 c 2+1 --> break c (-b^{194, 3}_2 ∧ b^{194, 3}_1 ∧ -b^{194, 3}_0 ∧ p_582) -> break c in CNF: c b^{194, 3}_2 ∨ -b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ -p_582 ∨ break c in DIMACS: 21839 -21840 21841 -582 1162 0 c 2-1 --> 1 c (-b^{194, 3}_2 ∧ b^{194, 3}_1 ∧ -b^{194, 3}_0 ∧ -p_582) -> (-b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ b^{194, 4}_0) c in CNF: c b^{194, 3}_2 ∨ -b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ p_582 ∨ -b^{194, 4}_2 c b^{194, 3}_2 ∨ -b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ p_582 ∨ -b^{194, 4}_1 c b^{194, 3}_2 ∨ -b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ p_582 ∨ b^{194, 4}_0 c in DIMACS: 21839 -21840 21841 582 -21842 0 21839 -21840 21841 582 -21843 0 21839 -21840 21841 582 21844 0 c 1-1 --> 0 c (-b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ b^{194, 3}_0 ∧ -p_582) -> (-b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ -b^{194, 4}_0) c in CNF: c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ p_582 ∨ -b^{194, 4}_2 c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ p_582 ∨ -b^{194, 4}_1 c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ p_582 ∨ -b^{194, 4}_0 c in DIMACS: 21839 21840 -21841 582 -21842 0 21839 21840 -21841 582 -21843 0 21839 21840 -21841 582 -21844 0 c 0-1 --> -1 c (-b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ -b^{194, 3}_0 ∧ -p_582) -> ( b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ b^{194, 4}_0) c in CNF: c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ p_582 ∨ b^{194, 4}_2 c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ p_582 ∨ -b^{194, 4}_1 c b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ p_582 ∨ b^{194, 4}_0 c in DIMACS: 21839 21840 21841 582 21842 0 21839 21840 21841 582 -21843 0 21839 21840 21841 582 21844 0 c -1-1 --> -2 c ( b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ b^{194, 3}_0 ∧ -p_582) -> ( b^{194, 4}_2 ∧ b^{194, 4}_1 ∧ -b^{194, 4}_0) c in CNF: c -b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ p_582 ∨ b^{194, 4}_2 c -b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ p_582 ∨ b^{194, 4}_1 c -b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ p_582 ∨ -b^{194, 4}_0 c in DIMACS: -21839 21840 -21841 582 21842 0 -21839 21840 -21841 582 21843 0 -21839 21840 -21841 582 -21844 0 c -2-1 --> break c ( b^{194, 3}_2 ∧ b^{194, 3}_1 ∧ -b^{194, 3}_0 ∧ -p_582) -> break c in CNF: c -b^{194, 3}_2 ∨ -b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ p_582 ∨ break c in DIMACS: -21839 -21840 21841 582 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{194, 3}_2 ∧ -b^{194, 3}_1 ∧ -b^{194, 3}_0 ∧ true) c in CNF: c -b^{194, 3}_2 ∨ b^{194, 3}_1 ∨ b^{194, 3}_0 ∨ false c in DIMACS: -21839 21840 21841 0 c 3 does not represent an automaton state. c -(-b^{194, 3}_2 ∧ b^{194, 3}_1 ∧ b^{194, 3}_0 ∧ true) c in CNF: c b^{194, 3}_2 ∨ -b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ false c in DIMACS: 21839 -21840 -21841 0 c -3 does not represent an automaton state. c -( b^{194, 3}_2 ∧ b^{194, 3}_1 ∧ b^{194, 3}_0 ∧ true) c in CNF: c -b^{194, 3}_2 ∨ -b^{194, 3}_1 ∨ -b^{194, 3}_0 ∨ false c in DIMACS: -21839 -21840 -21841 0 c i = 4 c -2+1 --> -1 c ( b^{194, 4}_2 ∧ b^{194, 4}_1 ∧ -b^{194, 4}_0 ∧ p_776) -> ( b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ b^{194, 5}_0) c in CNF: c -b^{194, 4}_2 ∨ -b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ -p_776 ∨ b^{194, 5}_2 c -b^{194, 4}_2 ∨ -b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ -p_776 ∨ -b^{194, 5}_1 c -b^{194, 4}_2 ∨ -b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ -p_776 ∨ b^{194, 5}_0 c in DIMACS: -21842 -21843 21844 -776 21845 0 -21842 -21843 21844 -776 -21846 0 -21842 -21843 21844 -776 21847 0 c -1+1 --> 0 c ( b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ b^{194, 4}_0 ∧ p_776) -> (-b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ -b^{194, 5}_0) c in CNF: c -b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ -p_776 ∨ -b^{194, 5}_2 c -b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ -p_776 ∨ -b^{194, 5}_1 c -b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ -p_776 ∨ -b^{194, 5}_0 c in DIMACS: -21842 21843 -21844 -776 -21845 0 -21842 21843 -21844 -776 -21846 0 -21842 21843 -21844 -776 -21847 0 c 0+1 --> 1 c (-b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ -b^{194, 4}_0 ∧ p_776) -> (-b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ b^{194, 5}_0) c in CNF: c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ -p_776 ∨ -b^{194, 5}_2 c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ -p_776 ∨ -b^{194, 5}_1 c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ -p_776 ∨ b^{194, 5}_0 c in DIMACS: 21842 21843 21844 -776 -21845 0 21842 21843 21844 -776 -21846 0 21842 21843 21844 -776 21847 0 c 1+1 --> 2 c (-b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ b^{194, 4}_0 ∧ p_776) -> (-b^{194, 5}_2 ∧ b^{194, 5}_1 ∧ -b^{194, 5}_0) c in CNF: c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ -p_776 ∨ -b^{194, 5}_2 c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ -p_776 ∨ b^{194, 5}_1 c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ -p_776 ∨ -b^{194, 5}_0 c in DIMACS: 21842 21843 -21844 -776 -21845 0 21842 21843 -21844 -776 21846 0 21842 21843 -21844 -776 -21847 0 c 2+1 --> break c (-b^{194, 4}_2 ∧ b^{194, 4}_1 ∧ -b^{194, 4}_0 ∧ p_776) -> break c in CNF: c b^{194, 4}_2 ∨ -b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ -p_776 ∨ break c in DIMACS: 21842 -21843 21844 -776 1162 0 c 2-1 --> 1 c (-b^{194, 4}_2 ∧ b^{194, 4}_1 ∧ -b^{194, 4}_0 ∧ -p_776) -> (-b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ b^{194, 5}_0) c in CNF: c b^{194, 4}_2 ∨ -b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ p_776 ∨ -b^{194, 5}_2 c b^{194, 4}_2 ∨ -b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ p_776 ∨ -b^{194, 5}_1 c b^{194, 4}_2 ∨ -b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ p_776 ∨ b^{194, 5}_0 c in DIMACS: 21842 -21843 21844 776 -21845 0 21842 -21843 21844 776 -21846 0 21842 -21843 21844 776 21847 0 c 1-1 --> 0 c (-b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ b^{194, 4}_0 ∧ -p_776) -> (-b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ -b^{194, 5}_0) c in CNF: c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ p_776 ∨ -b^{194, 5}_2 c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ p_776 ∨ -b^{194, 5}_1 c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ p_776 ∨ -b^{194, 5}_0 c in DIMACS: 21842 21843 -21844 776 -21845 0 21842 21843 -21844 776 -21846 0 21842 21843 -21844 776 -21847 0 c 0-1 --> -1 c (-b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ -b^{194, 4}_0 ∧ -p_776) -> ( b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ b^{194, 5}_0) c in CNF: c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ p_776 ∨ b^{194, 5}_2 c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ p_776 ∨ -b^{194, 5}_1 c b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ p_776 ∨ b^{194, 5}_0 c in DIMACS: 21842 21843 21844 776 21845 0 21842 21843 21844 776 -21846 0 21842 21843 21844 776 21847 0 c -1-1 --> -2 c ( b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ b^{194, 4}_0 ∧ -p_776) -> ( b^{194, 5}_2 ∧ b^{194, 5}_1 ∧ -b^{194, 5}_0) c in CNF: c -b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ p_776 ∨ b^{194, 5}_2 c -b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ p_776 ∨ b^{194, 5}_1 c -b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ p_776 ∨ -b^{194, 5}_0 c in DIMACS: -21842 21843 -21844 776 21845 0 -21842 21843 -21844 776 21846 0 -21842 21843 -21844 776 -21847 0 c -2-1 --> break c ( b^{194, 4}_2 ∧ b^{194, 4}_1 ∧ -b^{194, 4}_0 ∧ -p_776) -> break c in CNF: c -b^{194, 4}_2 ∨ -b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ p_776 ∨ break c in DIMACS: -21842 -21843 21844 776 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{194, 4}_2 ∧ -b^{194, 4}_1 ∧ -b^{194, 4}_0 ∧ true) c in CNF: c -b^{194, 4}_2 ∨ b^{194, 4}_1 ∨ b^{194, 4}_0 ∨ false c in DIMACS: -21842 21843 21844 0 c 3 does not represent an automaton state. c -(-b^{194, 4}_2 ∧ b^{194, 4}_1 ∧ b^{194, 4}_0 ∧ true) c in CNF: c b^{194, 4}_2 ∨ -b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ false c in DIMACS: 21842 -21843 -21844 0 c -3 does not represent an automaton state. c -( b^{194, 4}_2 ∧ b^{194, 4}_1 ∧ b^{194, 4}_0 ∧ true) c in CNF: c -b^{194, 4}_2 ∨ -b^{194, 4}_1 ∨ -b^{194, 4}_0 ∨ false c in DIMACS: -21842 -21843 -21844 0 c i = 5 c -2+1 --> -1 c ( b^{194, 5}_2 ∧ b^{194, 5}_1 ∧ -b^{194, 5}_0 ∧ p_970) -> ( b^{194, 6}_2 ∧ -b^{194, 6}_1 ∧ b^{194, 6}_0) c in CNF: c -b^{194, 5}_2 ∨ -b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ -p_970 ∨ b^{194, 6}_2 c -b^{194, 5}_2 ∨ -b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ -p_970 ∨ -b^{194, 6}_1 c -b^{194, 5}_2 ∨ -b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ -p_970 ∨ b^{194, 6}_0 c in DIMACS: -21845 -21846 21847 -970 21848 0 -21845 -21846 21847 -970 -21849 0 -21845 -21846 21847 -970 21850 0 c -1+1 --> 0 c ( b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ b^{194, 5}_0 ∧ p_970) -> (-b^{194, 6}_2 ∧ -b^{194, 6}_1 ∧ -b^{194, 6}_0) c in CNF: c -b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ -p_970 ∨ -b^{194, 6}_2 c -b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ -p_970 ∨ -b^{194, 6}_1 c -b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ -p_970 ∨ -b^{194, 6}_0 c in DIMACS: -21845 21846 -21847 -970 -21848 0 -21845 21846 -21847 -970 -21849 0 -21845 21846 -21847 -970 -21850 0 c 0+1 --> 1 c (-b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ -b^{194, 5}_0 ∧ p_970) -> (-b^{194, 6}_2 ∧ -b^{194, 6}_1 ∧ b^{194, 6}_0) c in CNF: c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ -p_970 ∨ -b^{194, 6}_2 c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ -p_970 ∨ -b^{194, 6}_1 c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ -p_970 ∨ b^{194, 6}_0 c in DIMACS: 21845 21846 21847 -970 -21848 0 21845 21846 21847 -970 -21849 0 21845 21846 21847 -970 21850 0 c 1+1 --> 2 c (-b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ b^{194, 5}_0 ∧ p_970) -> (-b^{194, 6}_2 ∧ b^{194, 6}_1 ∧ -b^{194, 6}_0) c in CNF: c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ -p_970 ∨ -b^{194, 6}_2 c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ -p_970 ∨ b^{194, 6}_1 c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ -p_970 ∨ -b^{194, 6}_0 c in DIMACS: 21845 21846 -21847 -970 -21848 0 21845 21846 -21847 -970 21849 0 21845 21846 -21847 -970 -21850 0 c 2+1 --> break c (-b^{194, 5}_2 ∧ b^{194, 5}_1 ∧ -b^{194, 5}_0 ∧ p_970) -> break c in CNF: c b^{194, 5}_2 ∨ -b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ -p_970 ∨ break c in DIMACS: 21845 -21846 21847 -970 1162 0 c 2-1 --> 1 c (-b^{194, 5}_2 ∧ b^{194, 5}_1 ∧ -b^{194, 5}_0 ∧ -p_970) -> (-b^{194, 6}_2 ∧ -b^{194, 6}_1 ∧ b^{194, 6}_0) c in CNF: c b^{194, 5}_2 ∨ -b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ p_970 ∨ -b^{194, 6}_2 c b^{194, 5}_2 ∨ -b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ p_970 ∨ -b^{194, 6}_1 c b^{194, 5}_2 ∨ -b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ p_970 ∨ b^{194, 6}_0 c in DIMACS: 21845 -21846 21847 970 -21848 0 21845 -21846 21847 970 -21849 0 21845 -21846 21847 970 21850 0 c 1-1 --> 0 c (-b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ b^{194, 5}_0 ∧ -p_970) -> (-b^{194, 6}_2 ∧ -b^{194, 6}_1 ∧ -b^{194, 6}_0) c in CNF: c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ p_970 ∨ -b^{194, 6}_2 c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ p_970 ∨ -b^{194, 6}_1 c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ p_970 ∨ -b^{194, 6}_0 c in DIMACS: 21845 21846 -21847 970 -21848 0 21845 21846 -21847 970 -21849 0 21845 21846 -21847 970 -21850 0 c 0-1 --> -1 c (-b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ -b^{194, 5}_0 ∧ -p_970) -> ( b^{194, 6}_2 ∧ -b^{194, 6}_1 ∧ b^{194, 6}_0) c in CNF: c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ p_970 ∨ b^{194, 6}_2 c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ p_970 ∨ -b^{194, 6}_1 c b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ p_970 ∨ b^{194, 6}_0 c in DIMACS: 21845 21846 21847 970 21848 0 21845 21846 21847 970 -21849 0 21845 21846 21847 970 21850 0 c -1-1 --> -2 c ( b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ b^{194, 5}_0 ∧ -p_970) -> ( b^{194, 6}_2 ∧ b^{194, 6}_1 ∧ -b^{194, 6}_0) c in CNF: c -b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ p_970 ∨ b^{194, 6}_2 c -b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ p_970 ∨ b^{194, 6}_1 c -b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ p_970 ∨ -b^{194, 6}_0 c in DIMACS: -21845 21846 -21847 970 21848 0 -21845 21846 -21847 970 21849 0 -21845 21846 -21847 970 -21850 0 c -2-1 --> break c ( b^{194, 5}_2 ∧ b^{194, 5}_1 ∧ -b^{194, 5}_0 ∧ -p_970) -> break c in CNF: c -b^{194, 5}_2 ∨ -b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ p_970 ∨ break c in DIMACS: -21845 -21846 21847 970 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{194, 5}_2 ∧ -b^{194, 5}_1 ∧ -b^{194, 5}_0 ∧ true) c in CNF: c -b^{194, 5}_2 ∨ b^{194, 5}_1 ∨ b^{194, 5}_0 ∨ false c in DIMACS: -21845 21846 21847 0 c 3 does not represent an automaton state. c -(-b^{194, 5}_2 ∧ b^{194, 5}_1 ∧ b^{194, 5}_0 ∧ true) c in CNF: c b^{194, 5}_2 ∨ -b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ false c in DIMACS: 21845 -21846 -21847 0 c -3 does not represent an automaton state. c -( b^{194, 5}_2 ∧ b^{194, 5}_1 ∧ b^{194, 5}_0 ∧ true) c in CNF: c -b^{194, 5}_2 ∨ -b^{194, 5}_1 ∨ -b^{194, 5}_0 ∨ false c in DIMACS: -21845 -21846 -21847 0 c INIT for k = 195 c -b^{195, 1}_2 c -b^{195, 1}_1 c -b^{195, 1}_0 c in DIMACS: -21851 0 -21852 0 -21853 0 c Transitions for k = 195 c i = 1 c -2+1 --> -1 c ( b^{195, 1}_2 ∧ b^{195, 1}_1 ∧ -b^{195, 1}_0 ∧ p_195) -> ( b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ b^{195, 2}_0) c in CNF: c -b^{195, 1}_2 ∨ -b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ -p_195 ∨ b^{195, 2}_2 c -b^{195, 1}_2 ∨ -b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ -p_195 ∨ -b^{195, 2}_1 c -b^{195, 1}_2 ∨ -b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ -p_195 ∨ b^{195, 2}_0 c in DIMACS: -21851 -21852 21853 -195 21854 0 -21851 -21852 21853 -195 -21855 0 -21851 -21852 21853 -195 21856 0 c -1+1 --> 0 c ( b^{195, 1}_2 ∧ -b^{195, 1}_1 ∧ b^{195, 1}_0 ∧ p_195) -> (-b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ -b^{195, 2}_0) c in CNF: c -b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ -p_195 ∨ -b^{195, 2}_2 c -b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ -p_195 ∨ -b^{195, 2}_1 c -b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ -p_195 ∨ -b^{195, 2}_0 c in DIMACS: -21851 21852 -21853 -195 -21854 0 -21851 21852 -21853 -195 -21855 0 -21851 21852 -21853 -195 -21856 0 c 0+1 --> 1 c (-b^{195, 1}_2 ∧ -b^{195, 1}_1 ∧ -b^{195, 1}_0 ∧ p_195) -> (-b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ b^{195, 2}_0) c in CNF: c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ -p_195 ∨ -b^{195, 2}_2 c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ -p_195 ∨ -b^{195, 2}_1 c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ -p_195 ∨ b^{195, 2}_0 c in DIMACS: 21851 21852 21853 -195 -21854 0 21851 21852 21853 -195 -21855 0 21851 21852 21853 -195 21856 0 c 1+1 --> 2 c (-b^{195, 1}_2 ∧ -b^{195, 1}_1 ∧ b^{195, 1}_0 ∧ p_195) -> (-b^{195, 2}_2 ∧ b^{195, 2}_1 ∧ -b^{195, 2}_0) c in CNF: c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ -p_195 ∨ -b^{195, 2}_2 c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ -p_195 ∨ b^{195, 2}_1 c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ -p_195 ∨ -b^{195, 2}_0 c in DIMACS: 21851 21852 -21853 -195 -21854 0 21851 21852 -21853 -195 21855 0 21851 21852 -21853 -195 -21856 0 c 2+1 --> break c (-b^{195, 1}_2 ∧ b^{195, 1}_1 ∧ -b^{195, 1}_0 ∧ p_195) -> break c in CNF: c b^{195, 1}_2 ∨ -b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ -p_195 ∨ break c in DIMACS: 21851 -21852 21853 -195 1162 0 c 2-1 --> 1 c (-b^{195, 1}_2 ∧ b^{195, 1}_1 ∧ -b^{195, 1}_0 ∧ -p_195) -> (-b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ b^{195, 2}_0) c in CNF: c b^{195, 1}_2 ∨ -b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ p_195 ∨ -b^{195, 2}_2 c b^{195, 1}_2 ∨ -b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ p_195 ∨ -b^{195, 2}_1 c b^{195, 1}_2 ∨ -b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ p_195 ∨ b^{195, 2}_0 c in DIMACS: 21851 -21852 21853 195 -21854 0 21851 -21852 21853 195 -21855 0 21851 -21852 21853 195 21856 0 c 1-1 --> 0 c (-b^{195, 1}_2 ∧ -b^{195, 1}_1 ∧ b^{195, 1}_0 ∧ -p_195) -> (-b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ -b^{195, 2}_0) c in CNF: c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ p_195 ∨ -b^{195, 2}_2 c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ p_195 ∨ -b^{195, 2}_1 c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ p_195 ∨ -b^{195, 2}_0 c in DIMACS: 21851 21852 -21853 195 -21854 0 21851 21852 -21853 195 -21855 0 21851 21852 -21853 195 -21856 0 c 0-1 --> -1 c (-b^{195, 1}_2 ∧ -b^{195, 1}_1 ∧ -b^{195, 1}_0 ∧ -p_195) -> ( b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ b^{195, 2}_0) c in CNF: c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ p_195 ∨ b^{195, 2}_2 c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ p_195 ∨ -b^{195, 2}_1 c b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ p_195 ∨ b^{195, 2}_0 c in DIMACS: 21851 21852 21853 195 21854 0 21851 21852 21853 195 -21855 0 21851 21852 21853 195 21856 0 c -1-1 --> -2 c ( b^{195, 1}_2 ∧ -b^{195, 1}_1 ∧ b^{195, 1}_0 ∧ -p_195) -> ( b^{195, 2}_2 ∧ b^{195, 2}_1 ∧ -b^{195, 2}_0) c in CNF: c -b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ p_195 ∨ b^{195, 2}_2 c -b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ p_195 ∨ b^{195, 2}_1 c -b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ p_195 ∨ -b^{195, 2}_0 c in DIMACS: -21851 21852 -21853 195 21854 0 -21851 21852 -21853 195 21855 0 -21851 21852 -21853 195 -21856 0 c -2-1 --> break c ( b^{195, 1}_2 ∧ b^{195, 1}_1 ∧ -b^{195, 1}_0 ∧ -p_195) -> break c in CNF: c -b^{195, 1}_2 ∨ -b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ p_195 ∨ break c in DIMACS: -21851 -21852 21853 195 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{195, 1}_2 ∧ -b^{195, 1}_1 ∧ -b^{195, 1}_0 ∧ true) c in CNF: c -b^{195, 1}_2 ∨ b^{195, 1}_1 ∨ b^{195, 1}_0 ∨ false c in DIMACS: -21851 21852 21853 0 c 3 does not represent an automaton state. c -(-b^{195, 1}_2 ∧ b^{195, 1}_1 ∧ b^{195, 1}_0 ∧ true) c in CNF: c b^{195, 1}_2 ∨ -b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ false c in DIMACS: 21851 -21852 -21853 0 c -3 does not represent an automaton state. c -( b^{195, 1}_2 ∧ b^{195, 1}_1 ∧ b^{195, 1}_0 ∧ true) c in CNF: c -b^{195, 1}_2 ∨ -b^{195, 1}_1 ∨ -b^{195, 1}_0 ∨ false c in DIMACS: -21851 -21852 -21853 0 c i = 2 c -2+1 --> -1 c ( b^{195, 2}_2 ∧ b^{195, 2}_1 ∧ -b^{195, 2}_0 ∧ p_390) -> ( b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ b^{195, 3}_0) c in CNF: c -b^{195, 2}_2 ∨ -b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ -p_390 ∨ b^{195, 3}_2 c -b^{195, 2}_2 ∨ -b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ -p_390 ∨ -b^{195, 3}_1 c -b^{195, 2}_2 ∨ -b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ -p_390 ∨ b^{195, 3}_0 c in DIMACS: -21854 -21855 21856 -390 21857 0 -21854 -21855 21856 -390 -21858 0 -21854 -21855 21856 -390 21859 0 c -1+1 --> 0 c ( b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ b^{195, 2}_0 ∧ p_390) -> (-b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ -b^{195, 3}_0) c in CNF: c -b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ -p_390 ∨ -b^{195, 3}_2 c -b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ -p_390 ∨ -b^{195, 3}_1 c -b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ -p_390 ∨ -b^{195, 3}_0 c in DIMACS: -21854 21855 -21856 -390 -21857 0 -21854 21855 -21856 -390 -21858 0 -21854 21855 -21856 -390 -21859 0 c 0+1 --> 1 c (-b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ -b^{195, 2}_0 ∧ p_390) -> (-b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ b^{195, 3}_0) c in CNF: c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ -p_390 ∨ -b^{195, 3}_2 c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ -p_390 ∨ -b^{195, 3}_1 c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ -p_390 ∨ b^{195, 3}_0 c in DIMACS: 21854 21855 21856 -390 -21857 0 21854 21855 21856 -390 -21858 0 21854 21855 21856 -390 21859 0 c 1+1 --> 2 c (-b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ b^{195, 2}_0 ∧ p_390) -> (-b^{195, 3}_2 ∧ b^{195, 3}_1 ∧ -b^{195, 3}_0) c in CNF: c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ -p_390 ∨ -b^{195, 3}_2 c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ -p_390 ∨ b^{195, 3}_1 c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ -p_390 ∨ -b^{195, 3}_0 c in DIMACS: 21854 21855 -21856 -390 -21857 0 21854 21855 -21856 -390 21858 0 21854 21855 -21856 -390 -21859 0 c 2+1 --> break c (-b^{195, 2}_2 ∧ b^{195, 2}_1 ∧ -b^{195, 2}_0 ∧ p_390) -> break c in CNF: c b^{195, 2}_2 ∨ -b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ -p_390 ∨ break c in DIMACS: 21854 -21855 21856 -390 1162 0 c 2-1 --> 1 c (-b^{195, 2}_2 ∧ b^{195, 2}_1 ∧ -b^{195, 2}_0 ∧ -p_390) -> (-b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ b^{195, 3}_0) c in CNF: c b^{195, 2}_2 ∨ -b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ p_390 ∨ -b^{195, 3}_2 c b^{195, 2}_2 ∨ -b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ p_390 ∨ -b^{195, 3}_1 c b^{195, 2}_2 ∨ -b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ p_390 ∨ b^{195, 3}_0 c in DIMACS: 21854 -21855 21856 390 -21857 0 21854 -21855 21856 390 -21858 0 21854 -21855 21856 390 21859 0 c 1-1 --> 0 c (-b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ b^{195, 2}_0 ∧ -p_390) -> (-b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ -b^{195, 3}_0) c in CNF: c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ p_390 ∨ -b^{195, 3}_2 c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ p_390 ∨ -b^{195, 3}_1 c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ p_390 ∨ -b^{195, 3}_0 c in DIMACS: 21854 21855 -21856 390 -21857 0 21854 21855 -21856 390 -21858 0 21854 21855 -21856 390 -21859 0 c 0-1 --> -1 c (-b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ -b^{195, 2}_0 ∧ -p_390) -> ( b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ b^{195, 3}_0) c in CNF: c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ p_390 ∨ b^{195, 3}_2 c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ p_390 ∨ -b^{195, 3}_1 c b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ p_390 ∨ b^{195, 3}_0 c in DIMACS: 21854 21855 21856 390 21857 0 21854 21855 21856 390 -21858 0 21854 21855 21856 390 21859 0 c -1-1 --> -2 c ( b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ b^{195, 2}_0 ∧ -p_390) -> ( b^{195, 3}_2 ∧ b^{195, 3}_1 ∧ -b^{195, 3}_0) c in CNF: c -b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ p_390 ∨ b^{195, 3}_2 c -b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ p_390 ∨ b^{195, 3}_1 c -b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ p_390 ∨ -b^{195, 3}_0 c in DIMACS: -21854 21855 -21856 390 21857 0 -21854 21855 -21856 390 21858 0 -21854 21855 -21856 390 -21859 0 c -2-1 --> break c ( b^{195, 2}_2 ∧ b^{195, 2}_1 ∧ -b^{195, 2}_0 ∧ -p_390) -> break c in CNF: c -b^{195, 2}_2 ∨ -b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ p_390 ∨ break c in DIMACS: -21854 -21855 21856 390 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{195, 2}_2 ∧ -b^{195, 2}_1 ∧ -b^{195, 2}_0 ∧ true) c in CNF: c -b^{195, 2}_2 ∨ b^{195, 2}_1 ∨ b^{195, 2}_0 ∨ false c in DIMACS: -21854 21855 21856 0 c 3 does not represent an automaton state. c -(-b^{195, 2}_2 ∧ b^{195, 2}_1 ∧ b^{195, 2}_0 ∧ true) c in CNF: c b^{195, 2}_2 ∨ -b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ false c in DIMACS: 21854 -21855 -21856 0 c -3 does not represent an automaton state. c -( b^{195, 2}_2 ∧ b^{195, 2}_1 ∧ b^{195, 2}_0 ∧ true) c in CNF: c -b^{195, 2}_2 ∨ -b^{195, 2}_1 ∨ -b^{195, 2}_0 ∨ false c in DIMACS: -21854 -21855 -21856 0 c i = 3 c -2+1 --> -1 c ( b^{195, 3}_2 ∧ b^{195, 3}_1 ∧ -b^{195, 3}_0 ∧ p_585) -> ( b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ b^{195, 4}_0) c in CNF: c -b^{195, 3}_2 ∨ -b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ -p_585 ∨ b^{195, 4}_2 c -b^{195, 3}_2 ∨ -b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ -p_585 ∨ -b^{195, 4}_1 c -b^{195, 3}_2 ∨ -b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ -p_585 ∨ b^{195, 4}_0 c in DIMACS: -21857 -21858 21859 -585 21860 0 -21857 -21858 21859 -585 -21861 0 -21857 -21858 21859 -585 21862 0 c -1+1 --> 0 c ( b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ b^{195, 3}_0 ∧ p_585) -> (-b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ -b^{195, 4}_0) c in CNF: c -b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ -p_585 ∨ -b^{195, 4}_2 c -b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ -p_585 ∨ -b^{195, 4}_1 c -b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ -p_585 ∨ -b^{195, 4}_0 c in DIMACS: -21857 21858 -21859 -585 -21860 0 -21857 21858 -21859 -585 -21861 0 -21857 21858 -21859 -585 -21862 0 c 0+1 --> 1 c (-b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ -b^{195, 3}_0 ∧ p_585) -> (-b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ b^{195, 4}_0) c in CNF: c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ -p_585 ∨ -b^{195, 4}_2 c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ -p_585 ∨ -b^{195, 4}_1 c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ -p_585 ∨ b^{195, 4}_0 c in DIMACS: 21857 21858 21859 -585 -21860 0 21857 21858 21859 -585 -21861 0 21857 21858 21859 -585 21862 0 c 1+1 --> 2 c (-b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ b^{195, 3}_0 ∧ p_585) -> (-b^{195, 4}_2 ∧ b^{195, 4}_1 ∧ -b^{195, 4}_0) c in CNF: c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ -p_585 ∨ -b^{195, 4}_2 c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ -p_585 ∨ b^{195, 4}_1 c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ -p_585 ∨ -b^{195, 4}_0 c in DIMACS: 21857 21858 -21859 -585 -21860 0 21857 21858 -21859 -585 21861 0 21857 21858 -21859 -585 -21862 0 c 2+1 --> break c (-b^{195, 3}_2 ∧ b^{195, 3}_1 ∧ -b^{195, 3}_0 ∧ p_585) -> break c in CNF: c b^{195, 3}_2 ∨ -b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ -p_585 ∨ break c in DIMACS: 21857 -21858 21859 -585 1162 0 c 2-1 --> 1 c (-b^{195, 3}_2 ∧ b^{195, 3}_1 ∧ -b^{195, 3}_0 ∧ -p_585) -> (-b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ b^{195, 4}_0) c in CNF: c b^{195, 3}_2 ∨ -b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ p_585 ∨ -b^{195, 4}_2 c b^{195, 3}_2 ∨ -b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ p_585 ∨ -b^{195, 4}_1 c b^{195, 3}_2 ∨ -b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ p_585 ∨ b^{195, 4}_0 c in DIMACS: 21857 -21858 21859 585 -21860 0 21857 -21858 21859 585 -21861 0 21857 -21858 21859 585 21862 0 c 1-1 --> 0 c (-b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ b^{195, 3}_0 ∧ -p_585) -> (-b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ -b^{195, 4}_0) c in CNF: c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ p_585 ∨ -b^{195, 4}_2 c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ p_585 ∨ -b^{195, 4}_1 c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ p_585 ∨ -b^{195, 4}_0 c in DIMACS: 21857 21858 -21859 585 -21860 0 21857 21858 -21859 585 -21861 0 21857 21858 -21859 585 -21862 0 c 0-1 --> -1 c (-b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ -b^{195, 3}_0 ∧ -p_585) -> ( b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ b^{195, 4}_0) c in CNF: c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ p_585 ∨ b^{195, 4}_2 c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ p_585 ∨ -b^{195, 4}_1 c b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ p_585 ∨ b^{195, 4}_0 c in DIMACS: 21857 21858 21859 585 21860 0 21857 21858 21859 585 -21861 0 21857 21858 21859 585 21862 0 c -1-1 --> -2 c ( b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ b^{195, 3}_0 ∧ -p_585) -> ( b^{195, 4}_2 ∧ b^{195, 4}_1 ∧ -b^{195, 4}_0) c in CNF: c -b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ p_585 ∨ b^{195, 4}_2 c -b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ p_585 ∨ b^{195, 4}_1 c -b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ p_585 ∨ -b^{195, 4}_0 c in DIMACS: -21857 21858 -21859 585 21860 0 -21857 21858 -21859 585 21861 0 -21857 21858 -21859 585 -21862 0 c -2-1 --> break c ( b^{195, 3}_2 ∧ b^{195, 3}_1 ∧ -b^{195, 3}_0 ∧ -p_585) -> break c in CNF: c -b^{195, 3}_2 ∨ -b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ p_585 ∨ break c in DIMACS: -21857 -21858 21859 585 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{195, 3}_2 ∧ -b^{195, 3}_1 ∧ -b^{195, 3}_0 ∧ true) c in CNF: c -b^{195, 3}_2 ∨ b^{195, 3}_1 ∨ b^{195, 3}_0 ∨ false c in DIMACS: -21857 21858 21859 0 c 3 does not represent an automaton state. c -(-b^{195, 3}_2 ∧ b^{195, 3}_1 ∧ b^{195, 3}_0 ∧ true) c in CNF: c b^{195, 3}_2 ∨ -b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ false c in DIMACS: 21857 -21858 -21859 0 c -3 does not represent an automaton state. c -( b^{195, 3}_2 ∧ b^{195, 3}_1 ∧ b^{195, 3}_0 ∧ true) c in CNF: c -b^{195, 3}_2 ∨ -b^{195, 3}_1 ∨ -b^{195, 3}_0 ∨ false c in DIMACS: -21857 -21858 -21859 0 c i = 4 c -2+1 --> -1 c ( b^{195, 4}_2 ∧ b^{195, 4}_1 ∧ -b^{195, 4}_0 ∧ p_780) -> ( b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ b^{195, 5}_0) c in CNF: c -b^{195, 4}_2 ∨ -b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ -p_780 ∨ b^{195, 5}_2 c -b^{195, 4}_2 ∨ -b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ -p_780 ∨ -b^{195, 5}_1 c -b^{195, 4}_2 ∨ -b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ -p_780 ∨ b^{195, 5}_0 c in DIMACS: -21860 -21861 21862 -780 21863 0 -21860 -21861 21862 -780 -21864 0 -21860 -21861 21862 -780 21865 0 c -1+1 --> 0 c ( b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ b^{195, 4}_0 ∧ p_780) -> (-b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ -b^{195, 5}_0) c in CNF: c -b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ -p_780 ∨ -b^{195, 5}_2 c -b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ -p_780 ∨ -b^{195, 5}_1 c -b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ -p_780 ∨ -b^{195, 5}_0 c in DIMACS: -21860 21861 -21862 -780 -21863 0 -21860 21861 -21862 -780 -21864 0 -21860 21861 -21862 -780 -21865 0 c 0+1 --> 1 c (-b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ -b^{195, 4}_0 ∧ p_780) -> (-b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ b^{195, 5}_0) c in CNF: c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ -p_780 ∨ -b^{195, 5}_2 c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ -p_780 ∨ -b^{195, 5}_1 c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ -p_780 ∨ b^{195, 5}_0 c in DIMACS: 21860 21861 21862 -780 -21863 0 21860 21861 21862 -780 -21864 0 21860 21861 21862 -780 21865 0 c 1+1 --> 2 c (-b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ b^{195, 4}_0 ∧ p_780) -> (-b^{195, 5}_2 ∧ b^{195, 5}_1 ∧ -b^{195, 5}_0) c in CNF: c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ -p_780 ∨ -b^{195, 5}_2 c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ -p_780 ∨ b^{195, 5}_1 c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ -p_780 ∨ -b^{195, 5}_0 c in DIMACS: 21860 21861 -21862 -780 -21863 0 21860 21861 -21862 -780 21864 0 21860 21861 -21862 -780 -21865 0 c 2+1 --> break c (-b^{195, 4}_2 ∧ b^{195, 4}_1 ∧ -b^{195, 4}_0 ∧ p_780) -> break c in CNF: c b^{195, 4}_2 ∨ -b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ -p_780 ∨ break c in DIMACS: 21860 -21861 21862 -780 1162 0 c 2-1 --> 1 c (-b^{195, 4}_2 ∧ b^{195, 4}_1 ∧ -b^{195, 4}_0 ∧ -p_780) -> (-b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ b^{195, 5}_0) c in CNF: c b^{195, 4}_2 ∨ -b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ p_780 ∨ -b^{195, 5}_2 c b^{195, 4}_2 ∨ -b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ p_780 ∨ -b^{195, 5}_1 c b^{195, 4}_2 ∨ -b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ p_780 ∨ b^{195, 5}_0 c in DIMACS: 21860 -21861 21862 780 -21863 0 21860 -21861 21862 780 -21864 0 21860 -21861 21862 780 21865 0 c 1-1 --> 0 c (-b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ b^{195, 4}_0 ∧ -p_780) -> (-b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ -b^{195, 5}_0) c in CNF: c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ p_780 ∨ -b^{195, 5}_2 c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ p_780 ∨ -b^{195, 5}_1 c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ p_780 ∨ -b^{195, 5}_0 c in DIMACS: 21860 21861 -21862 780 -21863 0 21860 21861 -21862 780 -21864 0 21860 21861 -21862 780 -21865 0 c 0-1 --> -1 c (-b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ -b^{195, 4}_0 ∧ -p_780) -> ( b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ b^{195, 5}_0) c in CNF: c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ p_780 ∨ b^{195, 5}_2 c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ p_780 ∨ -b^{195, 5}_1 c b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ p_780 ∨ b^{195, 5}_0 c in DIMACS: 21860 21861 21862 780 21863 0 21860 21861 21862 780 -21864 0 21860 21861 21862 780 21865 0 c -1-1 --> -2 c ( b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ b^{195, 4}_0 ∧ -p_780) -> ( b^{195, 5}_2 ∧ b^{195, 5}_1 ∧ -b^{195, 5}_0) c in CNF: c -b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ p_780 ∨ b^{195, 5}_2 c -b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ p_780 ∨ b^{195, 5}_1 c -b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ p_780 ∨ -b^{195, 5}_0 c in DIMACS: -21860 21861 -21862 780 21863 0 -21860 21861 -21862 780 21864 0 -21860 21861 -21862 780 -21865 0 c -2-1 --> break c ( b^{195, 4}_2 ∧ b^{195, 4}_1 ∧ -b^{195, 4}_0 ∧ -p_780) -> break c in CNF: c -b^{195, 4}_2 ∨ -b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ p_780 ∨ break c in DIMACS: -21860 -21861 21862 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{195, 4}_2 ∧ -b^{195, 4}_1 ∧ -b^{195, 4}_0 ∧ true) c in CNF: c -b^{195, 4}_2 ∨ b^{195, 4}_1 ∨ b^{195, 4}_0 ∨ false c in DIMACS: -21860 21861 21862 0 c 3 does not represent an automaton state. c -(-b^{195, 4}_2 ∧ b^{195, 4}_1 ∧ b^{195, 4}_0 ∧ true) c in CNF: c b^{195, 4}_2 ∨ -b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ false c in DIMACS: 21860 -21861 -21862 0 c -3 does not represent an automaton state. c -( b^{195, 4}_2 ∧ b^{195, 4}_1 ∧ b^{195, 4}_0 ∧ true) c in CNF: c -b^{195, 4}_2 ∨ -b^{195, 4}_1 ∨ -b^{195, 4}_0 ∨ false c in DIMACS: -21860 -21861 -21862 0 c i = 5 c -2+1 --> -1 c ( b^{195, 5}_2 ∧ b^{195, 5}_1 ∧ -b^{195, 5}_0 ∧ p_975) -> ( b^{195, 6}_2 ∧ -b^{195, 6}_1 ∧ b^{195, 6}_0) c in CNF: c -b^{195, 5}_2 ∨ -b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ -p_975 ∨ b^{195, 6}_2 c -b^{195, 5}_2 ∨ -b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ -p_975 ∨ -b^{195, 6}_1 c -b^{195, 5}_2 ∨ -b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ -p_975 ∨ b^{195, 6}_0 c in DIMACS: -21863 -21864 21865 -975 21866 0 -21863 -21864 21865 -975 -21867 0 -21863 -21864 21865 -975 21868 0 c -1+1 --> 0 c ( b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ b^{195, 5}_0 ∧ p_975) -> (-b^{195, 6}_2 ∧ -b^{195, 6}_1 ∧ -b^{195, 6}_0) c in CNF: c -b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ -p_975 ∨ -b^{195, 6}_2 c -b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ -p_975 ∨ -b^{195, 6}_1 c -b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ -p_975 ∨ -b^{195, 6}_0 c in DIMACS: -21863 21864 -21865 -975 -21866 0 -21863 21864 -21865 -975 -21867 0 -21863 21864 -21865 -975 -21868 0 c 0+1 --> 1 c (-b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ -b^{195, 5}_0 ∧ p_975) -> (-b^{195, 6}_2 ∧ -b^{195, 6}_1 ∧ b^{195, 6}_0) c in CNF: c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ -p_975 ∨ -b^{195, 6}_2 c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ -p_975 ∨ -b^{195, 6}_1 c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ -p_975 ∨ b^{195, 6}_0 c in DIMACS: 21863 21864 21865 -975 -21866 0 21863 21864 21865 -975 -21867 0 21863 21864 21865 -975 21868 0 c 1+1 --> 2 c (-b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ b^{195, 5}_0 ∧ p_975) -> (-b^{195, 6}_2 ∧ b^{195, 6}_1 ∧ -b^{195, 6}_0) c in CNF: c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ -p_975 ∨ -b^{195, 6}_2 c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ -p_975 ∨ b^{195, 6}_1 c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ -p_975 ∨ -b^{195, 6}_0 c in DIMACS: 21863 21864 -21865 -975 -21866 0 21863 21864 -21865 -975 21867 0 21863 21864 -21865 -975 -21868 0 c 2+1 --> break c (-b^{195, 5}_2 ∧ b^{195, 5}_1 ∧ -b^{195, 5}_0 ∧ p_975) -> break c in CNF: c b^{195, 5}_2 ∨ -b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ -p_975 ∨ break c in DIMACS: 21863 -21864 21865 -975 1162 0 c 2-1 --> 1 c (-b^{195, 5}_2 ∧ b^{195, 5}_1 ∧ -b^{195, 5}_0 ∧ -p_975) -> (-b^{195, 6}_2 ∧ -b^{195, 6}_1 ∧ b^{195, 6}_0) c in CNF: c b^{195, 5}_2 ∨ -b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ p_975 ∨ -b^{195, 6}_2 c b^{195, 5}_2 ∨ -b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ p_975 ∨ -b^{195, 6}_1 c b^{195, 5}_2 ∨ -b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ p_975 ∨ b^{195, 6}_0 c in DIMACS: 21863 -21864 21865 975 -21866 0 21863 -21864 21865 975 -21867 0 21863 -21864 21865 975 21868 0 c 1-1 --> 0 c (-b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ b^{195, 5}_0 ∧ -p_975) -> (-b^{195, 6}_2 ∧ -b^{195, 6}_1 ∧ -b^{195, 6}_0) c in CNF: c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ p_975 ∨ -b^{195, 6}_2 c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ p_975 ∨ -b^{195, 6}_1 c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ p_975 ∨ -b^{195, 6}_0 c in DIMACS: 21863 21864 -21865 975 -21866 0 21863 21864 -21865 975 -21867 0 21863 21864 -21865 975 -21868 0 c 0-1 --> -1 c (-b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ -b^{195, 5}_0 ∧ -p_975) -> ( b^{195, 6}_2 ∧ -b^{195, 6}_1 ∧ b^{195, 6}_0) c in CNF: c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ p_975 ∨ b^{195, 6}_2 c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ p_975 ∨ -b^{195, 6}_1 c b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ p_975 ∨ b^{195, 6}_0 c in DIMACS: 21863 21864 21865 975 21866 0 21863 21864 21865 975 -21867 0 21863 21864 21865 975 21868 0 c -1-1 --> -2 c ( b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ b^{195, 5}_0 ∧ -p_975) -> ( b^{195, 6}_2 ∧ b^{195, 6}_1 ∧ -b^{195, 6}_0) c in CNF: c -b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ p_975 ∨ b^{195, 6}_2 c -b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ p_975 ∨ b^{195, 6}_1 c -b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ p_975 ∨ -b^{195, 6}_0 c in DIMACS: -21863 21864 -21865 975 21866 0 -21863 21864 -21865 975 21867 0 -21863 21864 -21865 975 -21868 0 c -2-1 --> break c ( b^{195, 5}_2 ∧ b^{195, 5}_1 ∧ -b^{195, 5}_0 ∧ -p_975) -> break c in CNF: c -b^{195, 5}_2 ∨ -b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ p_975 ∨ break c in DIMACS: -21863 -21864 21865 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{195, 5}_2 ∧ -b^{195, 5}_1 ∧ -b^{195, 5}_0 ∧ true) c in CNF: c -b^{195, 5}_2 ∨ b^{195, 5}_1 ∨ b^{195, 5}_0 ∨ false c in DIMACS: -21863 21864 21865 0 c 3 does not represent an automaton state. c -(-b^{195, 5}_2 ∧ b^{195, 5}_1 ∧ b^{195, 5}_0 ∧ true) c in CNF: c b^{195, 5}_2 ∨ -b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ false c in DIMACS: 21863 -21864 -21865 0 c -3 does not represent an automaton state. c -( b^{195, 5}_2 ∧ b^{195, 5}_1 ∧ b^{195, 5}_0 ∧ true) c in CNF: c -b^{195, 5}_2 ∨ -b^{195, 5}_1 ∨ -b^{195, 5}_0 ∨ false c in DIMACS: -21863 -21864 -21865 0 c INIT for k = 196 c -b^{196, 1}_2 c -b^{196, 1}_1 c -b^{196, 1}_0 c in DIMACS: -21869 0 -21870 0 -21871 0 c Transitions for k = 196 c i = 1 c -2+1 --> -1 c ( b^{196, 1}_2 ∧ b^{196, 1}_1 ∧ -b^{196, 1}_0 ∧ p_196) -> ( b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ b^{196, 2}_0) c in CNF: c -b^{196, 1}_2 ∨ -b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ -p_196 ∨ b^{196, 2}_2 c -b^{196, 1}_2 ∨ -b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ -p_196 ∨ -b^{196, 2}_1 c -b^{196, 1}_2 ∨ -b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ -p_196 ∨ b^{196, 2}_0 c in DIMACS: -21869 -21870 21871 -196 21872 0 -21869 -21870 21871 -196 -21873 0 -21869 -21870 21871 -196 21874 0 c -1+1 --> 0 c ( b^{196, 1}_2 ∧ -b^{196, 1}_1 ∧ b^{196, 1}_0 ∧ p_196) -> (-b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ -b^{196, 2}_0) c in CNF: c -b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ -p_196 ∨ -b^{196, 2}_2 c -b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ -p_196 ∨ -b^{196, 2}_1 c -b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ -p_196 ∨ -b^{196, 2}_0 c in DIMACS: -21869 21870 -21871 -196 -21872 0 -21869 21870 -21871 -196 -21873 0 -21869 21870 -21871 -196 -21874 0 c 0+1 --> 1 c (-b^{196, 1}_2 ∧ -b^{196, 1}_1 ∧ -b^{196, 1}_0 ∧ p_196) -> (-b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ b^{196, 2}_0) c in CNF: c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ -p_196 ∨ -b^{196, 2}_2 c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ -p_196 ∨ -b^{196, 2}_1 c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ -p_196 ∨ b^{196, 2}_0 c in DIMACS: 21869 21870 21871 -196 -21872 0 21869 21870 21871 -196 -21873 0 21869 21870 21871 -196 21874 0 c 1+1 --> 2 c (-b^{196, 1}_2 ∧ -b^{196, 1}_1 ∧ b^{196, 1}_0 ∧ p_196) -> (-b^{196, 2}_2 ∧ b^{196, 2}_1 ∧ -b^{196, 2}_0) c in CNF: c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ -p_196 ∨ -b^{196, 2}_2 c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ -p_196 ∨ b^{196, 2}_1 c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ -p_196 ∨ -b^{196, 2}_0 c in DIMACS: 21869 21870 -21871 -196 -21872 0 21869 21870 -21871 -196 21873 0 21869 21870 -21871 -196 -21874 0 c 2+1 --> break c (-b^{196, 1}_2 ∧ b^{196, 1}_1 ∧ -b^{196, 1}_0 ∧ p_196) -> break c in CNF: c b^{196, 1}_2 ∨ -b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ -p_196 ∨ break c in DIMACS: 21869 -21870 21871 -196 1162 0 c 2-1 --> 1 c (-b^{196, 1}_2 ∧ b^{196, 1}_1 ∧ -b^{196, 1}_0 ∧ -p_196) -> (-b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ b^{196, 2}_0) c in CNF: c b^{196, 1}_2 ∨ -b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ p_196 ∨ -b^{196, 2}_2 c b^{196, 1}_2 ∨ -b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ p_196 ∨ -b^{196, 2}_1 c b^{196, 1}_2 ∨ -b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ p_196 ∨ b^{196, 2}_0 c in DIMACS: 21869 -21870 21871 196 -21872 0 21869 -21870 21871 196 -21873 0 21869 -21870 21871 196 21874 0 c 1-1 --> 0 c (-b^{196, 1}_2 ∧ -b^{196, 1}_1 ∧ b^{196, 1}_0 ∧ -p_196) -> (-b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ -b^{196, 2}_0) c in CNF: c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ p_196 ∨ -b^{196, 2}_2 c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ p_196 ∨ -b^{196, 2}_1 c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ p_196 ∨ -b^{196, 2}_0 c in DIMACS: 21869 21870 -21871 196 -21872 0 21869 21870 -21871 196 -21873 0 21869 21870 -21871 196 -21874 0 c 0-1 --> -1 c (-b^{196, 1}_2 ∧ -b^{196, 1}_1 ∧ -b^{196, 1}_0 ∧ -p_196) -> ( b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ b^{196, 2}_0) c in CNF: c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ p_196 ∨ b^{196, 2}_2 c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ p_196 ∨ -b^{196, 2}_1 c b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ p_196 ∨ b^{196, 2}_0 c in DIMACS: 21869 21870 21871 196 21872 0 21869 21870 21871 196 -21873 0 21869 21870 21871 196 21874 0 c -1-1 --> -2 c ( b^{196, 1}_2 ∧ -b^{196, 1}_1 ∧ b^{196, 1}_0 ∧ -p_196) -> ( b^{196, 2}_2 ∧ b^{196, 2}_1 ∧ -b^{196, 2}_0) c in CNF: c -b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ p_196 ∨ b^{196, 2}_2 c -b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ p_196 ∨ b^{196, 2}_1 c -b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ p_196 ∨ -b^{196, 2}_0 c in DIMACS: -21869 21870 -21871 196 21872 0 -21869 21870 -21871 196 21873 0 -21869 21870 -21871 196 -21874 0 c -2-1 --> break c ( b^{196, 1}_2 ∧ b^{196, 1}_1 ∧ -b^{196, 1}_0 ∧ -p_196) -> break c in CNF: c -b^{196, 1}_2 ∨ -b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ p_196 ∨ break c in DIMACS: -21869 -21870 21871 196 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{196, 1}_2 ∧ -b^{196, 1}_1 ∧ -b^{196, 1}_0 ∧ true) c in CNF: c -b^{196, 1}_2 ∨ b^{196, 1}_1 ∨ b^{196, 1}_0 ∨ false c in DIMACS: -21869 21870 21871 0 c 3 does not represent an automaton state. c -(-b^{196, 1}_2 ∧ b^{196, 1}_1 ∧ b^{196, 1}_0 ∧ true) c in CNF: c b^{196, 1}_2 ∨ -b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ false c in DIMACS: 21869 -21870 -21871 0 c -3 does not represent an automaton state. c -( b^{196, 1}_2 ∧ b^{196, 1}_1 ∧ b^{196, 1}_0 ∧ true) c in CNF: c -b^{196, 1}_2 ∨ -b^{196, 1}_1 ∨ -b^{196, 1}_0 ∨ false c in DIMACS: -21869 -21870 -21871 0 c i = 2 c -2+1 --> -1 c ( b^{196, 2}_2 ∧ b^{196, 2}_1 ∧ -b^{196, 2}_0 ∧ p_392) -> ( b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ b^{196, 3}_0) c in CNF: c -b^{196, 2}_2 ∨ -b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ -p_392 ∨ b^{196, 3}_2 c -b^{196, 2}_2 ∨ -b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ -p_392 ∨ -b^{196, 3}_1 c -b^{196, 2}_2 ∨ -b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ -p_392 ∨ b^{196, 3}_0 c in DIMACS: -21872 -21873 21874 -392 21875 0 -21872 -21873 21874 -392 -21876 0 -21872 -21873 21874 -392 21877 0 c -1+1 --> 0 c ( b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ b^{196, 2}_0 ∧ p_392) -> (-b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ -b^{196, 3}_0) c in CNF: c -b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ -p_392 ∨ -b^{196, 3}_2 c -b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ -p_392 ∨ -b^{196, 3}_1 c -b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ -p_392 ∨ -b^{196, 3}_0 c in DIMACS: -21872 21873 -21874 -392 -21875 0 -21872 21873 -21874 -392 -21876 0 -21872 21873 -21874 -392 -21877 0 c 0+1 --> 1 c (-b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ -b^{196, 2}_0 ∧ p_392) -> (-b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ b^{196, 3}_0) c in CNF: c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ -p_392 ∨ -b^{196, 3}_2 c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ -p_392 ∨ -b^{196, 3}_1 c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ -p_392 ∨ b^{196, 3}_0 c in DIMACS: 21872 21873 21874 -392 -21875 0 21872 21873 21874 -392 -21876 0 21872 21873 21874 -392 21877 0 c 1+1 --> 2 c (-b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ b^{196, 2}_0 ∧ p_392) -> (-b^{196, 3}_2 ∧ b^{196, 3}_1 ∧ -b^{196, 3}_0) c in CNF: c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ -p_392 ∨ -b^{196, 3}_2 c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ -p_392 ∨ b^{196, 3}_1 c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ -p_392 ∨ -b^{196, 3}_0 c in DIMACS: 21872 21873 -21874 -392 -21875 0 21872 21873 -21874 -392 21876 0 21872 21873 -21874 -392 -21877 0 c 2+1 --> break c (-b^{196, 2}_2 ∧ b^{196, 2}_1 ∧ -b^{196, 2}_0 ∧ p_392) -> break c in CNF: c b^{196, 2}_2 ∨ -b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ -p_392 ∨ break c in DIMACS: 21872 -21873 21874 -392 1162 0 c 2-1 --> 1 c (-b^{196, 2}_2 ∧ b^{196, 2}_1 ∧ -b^{196, 2}_0 ∧ -p_392) -> (-b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ b^{196, 3}_0) c in CNF: c b^{196, 2}_2 ∨ -b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ p_392 ∨ -b^{196, 3}_2 c b^{196, 2}_2 ∨ -b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ p_392 ∨ -b^{196, 3}_1 c b^{196, 2}_2 ∨ -b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ p_392 ∨ b^{196, 3}_0 c in DIMACS: 21872 -21873 21874 392 -21875 0 21872 -21873 21874 392 -21876 0 21872 -21873 21874 392 21877 0 c 1-1 --> 0 c (-b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ b^{196, 2}_0 ∧ -p_392) -> (-b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ -b^{196, 3}_0) c in CNF: c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ p_392 ∨ -b^{196, 3}_2 c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ p_392 ∨ -b^{196, 3}_1 c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ p_392 ∨ -b^{196, 3}_0 c in DIMACS: 21872 21873 -21874 392 -21875 0 21872 21873 -21874 392 -21876 0 21872 21873 -21874 392 -21877 0 c 0-1 --> -1 c (-b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ -b^{196, 2}_0 ∧ -p_392) -> ( b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ b^{196, 3}_0) c in CNF: c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ p_392 ∨ b^{196, 3}_2 c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ p_392 ∨ -b^{196, 3}_1 c b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ p_392 ∨ b^{196, 3}_0 c in DIMACS: 21872 21873 21874 392 21875 0 21872 21873 21874 392 -21876 0 21872 21873 21874 392 21877 0 c -1-1 --> -2 c ( b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ b^{196, 2}_0 ∧ -p_392) -> ( b^{196, 3}_2 ∧ b^{196, 3}_1 ∧ -b^{196, 3}_0) c in CNF: c -b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ p_392 ∨ b^{196, 3}_2 c -b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ p_392 ∨ b^{196, 3}_1 c -b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ p_392 ∨ -b^{196, 3}_0 c in DIMACS: -21872 21873 -21874 392 21875 0 -21872 21873 -21874 392 21876 0 -21872 21873 -21874 392 -21877 0 c -2-1 --> break c ( b^{196, 2}_2 ∧ b^{196, 2}_1 ∧ -b^{196, 2}_0 ∧ -p_392) -> break c in CNF: c -b^{196, 2}_2 ∨ -b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ p_392 ∨ break c in DIMACS: -21872 -21873 21874 392 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{196, 2}_2 ∧ -b^{196, 2}_1 ∧ -b^{196, 2}_0 ∧ true) c in CNF: c -b^{196, 2}_2 ∨ b^{196, 2}_1 ∨ b^{196, 2}_0 ∨ false c in DIMACS: -21872 21873 21874 0 c 3 does not represent an automaton state. c -(-b^{196, 2}_2 ∧ b^{196, 2}_1 ∧ b^{196, 2}_0 ∧ true) c in CNF: c b^{196, 2}_2 ∨ -b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ false c in DIMACS: 21872 -21873 -21874 0 c -3 does not represent an automaton state. c -( b^{196, 2}_2 ∧ b^{196, 2}_1 ∧ b^{196, 2}_0 ∧ true) c in CNF: c -b^{196, 2}_2 ∨ -b^{196, 2}_1 ∨ -b^{196, 2}_0 ∨ false c in DIMACS: -21872 -21873 -21874 0 c i = 3 c -2+1 --> -1 c ( b^{196, 3}_2 ∧ b^{196, 3}_1 ∧ -b^{196, 3}_0 ∧ p_588) -> ( b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ b^{196, 4}_0) c in CNF: c -b^{196, 3}_2 ∨ -b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ -p_588 ∨ b^{196, 4}_2 c -b^{196, 3}_2 ∨ -b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ -p_588 ∨ -b^{196, 4}_1 c -b^{196, 3}_2 ∨ -b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ -p_588 ∨ b^{196, 4}_0 c in DIMACS: -21875 -21876 21877 -588 21878 0 -21875 -21876 21877 -588 -21879 0 -21875 -21876 21877 -588 21880 0 c -1+1 --> 0 c ( b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ b^{196, 3}_0 ∧ p_588) -> (-b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ -b^{196, 4}_0) c in CNF: c -b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ -p_588 ∨ -b^{196, 4}_2 c -b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ -p_588 ∨ -b^{196, 4}_1 c -b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ -p_588 ∨ -b^{196, 4}_0 c in DIMACS: -21875 21876 -21877 -588 -21878 0 -21875 21876 -21877 -588 -21879 0 -21875 21876 -21877 -588 -21880 0 c 0+1 --> 1 c (-b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ -b^{196, 3}_0 ∧ p_588) -> (-b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ b^{196, 4}_0) c in CNF: c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ -p_588 ∨ -b^{196, 4}_2 c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ -p_588 ∨ -b^{196, 4}_1 c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ -p_588 ∨ b^{196, 4}_0 c in DIMACS: 21875 21876 21877 -588 -21878 0 21875 21876 21877 -588 -21879 0 21875 21876 21877 -588 21880 0 c 1+1 --> 2 c (-b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ b^{196, 3}_0 ∧ p_588) -> (-b^{196, 4}_2 ∧ b^{196, 4}_1 ∧ -b^{196, 4}_0) c in CNF: c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ -p_588 ∨ -b^{196, 4}_2 c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ -p_588 ∨ b^{196, 4}_1 c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ -p_588 ∨ -b^{196, 4}_0 c in DIMACS: 21875 21876 -21877 -588 -21878 0 21875 21876 -21877 -588 21879 0 21875 21876 -21877 -588 -21880 0 c 2+1 --> break c (-b^{196, 3}_2 ∧ b^{196, 3}_1 ∧ -b^{196, 3}_0 ∧ p_588) -> break c in CNF: c b^{196, 3}_2 ∨ -b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ -p_588 ∨ break c in DIMACS: 21875 -21876 21877 -588 1162 0 c 2-1 --> 1 c (-b^{196, 3}_2 ∧ b^{196, 3}_1 ∧ -b^{196, 3}_0 ∧ -p_588) -> (-b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ b^{196, 4}_0) c in CNF: c b^{196, 3}_2 ∨ -b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ p_588 ∨ -b^{196, 4}_2 c b^{196, 3}_2 ∨ -b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ p_588 ∨ -b^{196, 4}_1 c b^{196, 3}_2 ∨ -b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ p_588 ∨ b^{196, 4}_0 c in DIMACS: 21875 -21876 21877 588 -21878 0 21875 -21876 21877 588 -21879 0 21875 -21876 21877 588 21880 0 c 1-1 --> 0 c (-b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ b^{196, 3}_0 ∧ -p_588) -> (-b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ -b^{196, 4}_0) c in CNF: c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ p_588 ∨ -b^{196, 4}_2 c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ p_588 ∨ -b^{196, 4}_1 c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ p_588 ∨ -b^{196, 4}_0 c in DIMACS: 21875 21876 -21877 588 -21878 0 21875 21876 -21877 588 -21879 0 21875 21876 -21877 588 -21880 0 c 0-1 --> -1 c (-b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ -b^{196, 3}_0 ∧ -p_588) -> ( b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ b^{196, 4}_0) c in CNF: c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ p_588 ∨ b^{196, 4}_2 c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ p_588 ∨ -b^{196, 4}_1 c b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ p_588 ∨ b^{196, 4}_0 c in DIMACS: 21875 21876 21877 588 21878 0 21875 21876 21877 588 -21879 0 21875 21876 21877 588 21880 0 c -1-1 --> -2 c ( b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ b^{196, 3}_0 ∧ -p_588) -> ( b^{196, 4}_2 ∧ b^{196, 4}_1 ∧ -b^{196, 4}_0) c in CNF: c -b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ p_588 ∨ b^{196, 4}_2 c -b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ p_588 ∨ b^{196, 4}_1 c -b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ p_588 ∨ -b^{196, 4}_0 c in DIMACS: -21875 21876 -21877 588 21878 0 -21875 21876 -21877 588 21879 0 -21875 21876 -21877 588 -21880 0 c -2-1 --> break c ( b^{196, 3}_2 ∧ b^{196, 3}_1 ∧ -b^{196, 3}_0 ∧ -p_588) -> break c in CNF: c -b^{196, 3}_2 ∨ -b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ p_588 ∨ break c in DIMACS: -21875 -21876 21877 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{196, 3}_2 ∧ -b^{196, 3}_1 ∧ -b^{196, 3}_0 ∧ true) c in CNF: c -b^{196, 3}_2 ∨ b^{196, 3}_1 ∨ b^{196, 3}_0 ∨ false c in DIMACS: -21875 21876 21877 0 c 3 does not represent an automaton state. c -(-b^{196, 3}_2 ∧ b^{196, 3}_1 ∧ b^{196, 3}_0 ∧ true) c in CNF: c b^{196, 3}_2 ∨ -b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ false c in DIMACS: 21875 -21876 -21877 0 c -3 does not represent an automaton state. c -( b^{196, 3}_2 ∧ b^{196, 3}_1 ∧ b^{196, 3}_0 ∧ true) c in CNF: c -b^{196, 3}_2 ∨ -b^{196, 3}_1 ∨ -b^{196, 3}_0 ∨ false c in DIMACS: -21875 -21876 -21877 0 c i = 4 c -2+1 --> -1 c ( b^{196, 4}_2 ∧ b^{196, 4}_1 ∧ -b^{196, 4}_0 ∧ p_784) -> ( b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ b^{196, 5}_0) c in CNF: c -b^{196, 4}_2 ∨ -b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ -p_784 ∨ b^{196, 5}_2 c -b^{196, 4}_2 ∨ -b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ -p_784 ∨ -b^{196, 5}_1 c -b^{196, 4}_2 ∨ -b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ -p_784 ∨ b^{196, 5}_0 c in DIMACS: -21878 -21879 21880 -784 21881 0 -21878 -21879 21880 -784 -21882 0 -21878 -21879 21880 -784 21883 0 c -1+1 --> 0 c ( b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ b^{196, 4}_0 ∧ p_784) -> (-b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ -b^{196, 5}_0) c in CNF: c -b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ -p_784 ∨ -b^{196, 5}_2 c -b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ -p_784 ∨ -b^{196, 5}_1 c -b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ -p_784 ∨ -b^{196, 5}_0 c in DIMACS: -21878 21879 -21880 -784 -21881 0 -21878 21879 -21880 -784 -21882 0 -21878 21879 -21880 -784 -21883 0 c 0+1 --> 1 c (-b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ -b^{196, 4}_0 ∧ p_784) -> (-b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ b^{196, 5}_0) c in CNF: c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ -p_784 ∨ -b^{196, 5}_2 c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ -p_784 ∨ -b^{196, 5}_1 c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ -p_784 ∨ b^{196, 5}_0 c in DIMACS: 21878 21879 21880 -784 -21881 0 21878 21879 21880 -784 -21882 0 21878 21879 21880 -784 21883 0 c 1+1 --> 2 c (-b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ b^{196, 4}_0 ∧ p_784) -> (-b^{196, 5}_2 ∧ b^{196, 5}_1 ∧ -b^{196, 5}_0) c in CNF: c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ -p_784 ∨ -b^{196, 5}_2 c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ -p_784 ∨ b^{196, 5}_1 c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ -p_784 ∨ -b^{196, 5}_0 c in DIMACS: 21878 21879 -21880 -784 -21881 0 21878 21879 -21880 -784 21882 0 21878 21879 -21880 -784 -21883 0 c 2+1 --> break c (-b^{196, 4}_2 ∧ b^{196, 4}_1 ∧ -b^{196, 4}_0 ∧ p_784) -> break c in CNF: c b^{196, 4}_2 ∨ -b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ -p_784 ∨ break c in DIMACS: 21878 -21879 21880 -784 1162 0 c 2-1 --> 1 c (-b^{196, 4}_2 ∧ b^{196, 4}_1 ∧ -b^{196, 4}_0 ∧ -p_784) -> (-b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ b^{196, 5}_0) c in CNF: c b^{196, 4}_2 ∨ -b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ p_784 ∨ -b^{196, 5}_2 c b^{196, 4}_2 ∨ -b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ p_784 ∨ -b^{196, 5}_1 c b^{196, 4}_2 ∨ -b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ p_784 ∨ b^{196, 5}_0 c in DIMACS: 21878 -21879 21880 784 -21881 0 21878 -21879 21880 784 -21882 0 21878 -21879 21880 784 21883 0 c 1-1 --> 0 c (-b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ b^{196, 4}_0 ∧ -p_784) -> (-b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ -b^{196, 5}_0) c in CNF: c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ p_784 ∨ -b^{196, 5}_2 c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ p_784 ∨ -b^{196, 5}_1 c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ p_784 ∨ -b^{196, 5}_0 c in DIMACS: 21878 21879 -21880 784 -21881 0 21878 21879 -21880 784 -21882 0 21878 21879 -21880 784 -21883 0 c 0-1 --> -1 c (-b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ -b^{196, 4}_0 ∧ -p_784) -> ( b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ b^{196, 5}_0) c in CNF: c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ p_784 ∨ b^{196, 5}_2 c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ p_784 ∨ -b^{196, 5}_1 c b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ p_784 ∨ b^{196, 5}_0 c in DIMACS: 21878 21879 21880 784 21881 0 21878 21879 21880 784 -21882 0 21878 21879 21880 784 21883 0 c -1-1 --> -2 c ( b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ b^{196, 4}_0 ∧ -p_784) -> ( b^{196, 5}_2 ∧ b^{196, 5}_1 ∧ -b^{196, 5}_0) c in CNF: c -b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ p_784 ∨ b^{196, 5}_2 c -b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ p_784 ∨ b^{196, 5}_1 c -b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ p_784 ∨ -b^{196, 5}_0 c in DIMACS: -21878 21879 -21880 784 21881 0 -21878 21879 -21880 784 21882 0 -21878 21879 -21880 784 -21883 0 c -2-1 --> break c ( b^{196, 4}_2 ∧ b^{196, 4}_1 ∧ -b^{196, 4}_0 ∧ -p_784) -> break c in CNF: c -b^{196, 4}_2 ∨ -b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ p_784 ∨ break c in DIMACS: -21878 -21879 21880 784 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{196, 4}_2 ∧ -b^{196, 4}_1 ∧ -b^{196, 4}_0 ∧ true) c in CNF: c -b^{196, 4}_2 ∨ b^{196, 4}_1 ∨ b^{196, 4}_0 ∨ false c in DIMACS: -21878 21879 21880 0 c 3 does not represent an automaton state. c -(-b^{196, 4}_2 ∧ b^{196, 4}_1 ∧ b^{196, 4}_0 ∧ true) c in CNF: c b^{196, 4}_2 ∨ -b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ false c in DIMACS: 21878 -21879 -21880 0 c -3 does not represent an automaton state. c -( b^{196, 4}_2 ∧ b^{196, 4}_1 ∧ b^{196, 4}_0 ∧ true) c in CNF: c -b^{196, 4}_2 ∨ -b^{196, 4}_1 ∨ -b^{196, 4}_0 ∨ false c in DIMACS: -21878 -21879 -21880 0 c i = 5 c -2+1 --> -1 c ( b^{196, 5}_2 ∧ b^{196, 5}_1 ∧ -b^{196, 5}_0 ∧ p_980) -> ( b^{196, 6}_2 ∧ -b^{196, 6}_1 ∧ b^{196, 6}_0) c in CNF: c -b^{196, 5}_2 ∨ -b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ -p_980 ∨ b^{196, 6}_2 c -b^{196, 5}_2 ∨ -b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ -p_980 ∨ -b^{196, 6}_1 c -b^{196, 5}_2 ∨ -b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ -p_980 ∨ b^{196, 6}_0 c in DIMACS: -21881 -21882 21883 -980 21884 0 -21881 -21882 21883 -980 -21885 0 -21881 -21882 21883 -980 21886 0 c -1+1 --> 0 c ( b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ b^{196, 5}_0 ∧ p_980) -> (-b^{196, 6}_2 ∧ -b^{196, 6}_1 ∧ -b^{196, 6}_0) c in CNF: c -b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ -p_980 ∨ -b^{196, 6}_2 c -b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ -p_980 ∨ -b^{196, 6}_1 c -b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ -p_980 ∨ -b^{196, 6}_0 c in DIMACS: -21881 21882 -21883 -980 -21884 0 -21881 21882 -21883 -980 -21885 0 -21881 21882 -21883 -980 -21886 0 c 0+1 --> 1 c (-b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ -b^{196, 5}_0 ∧ p_980) -> (-b^{196, 6}_2 ∧ -b^{196, 6}_1 ∧ b^{196, 6}_0) c in CNF: c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ -p_980 ∨ -b^{196, 6}_2 c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ -p_980 ∨ -b^{196, 6}_1 c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ -p_980 ∨ b^{196, 6}_0 c in DIMACS: 21881 21882 21883 -980 -21884 0 21881 21882 21883 -980 -21885 0 21881 21882 21883 -980 21886 0 c 1+1 --> 2 c (-b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ b^{196, 5}_0 ∧ p_980) -> (-b^{196, 6}_2 ∧ b^{196, 6}_1 ∧ -b^{196, 6}_0) c in CNF: c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ -p_980 ∨ -b^{196, 6}_2 c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ -p_980 ∨ b^{196, 6}_1 c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ -p_980 ∨ -b^{196, 6}_0 c in DIMACS: 21881 21882 -21883 -980 -21884 0 21881 21882 -21883 -980 21885 0 21881 21882 -21883 -980 -21886 0 c 2+1 --> break c (-b^{196, 5}_2 ∧ b^{196, 5}_1 ∧ -b^{196, 5}_0 ∧ p_980) -> break c in CNF: c b^{196, 5}_2 ∨ -b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ -p_980 ∨ break c in DIMACS: 21881 -21882 21883 -980 1162 0 c 2-1 --> 1 c (-b^{196, 5}_2 ∧ b^{196, 5}_1 ∧ -b^{196, 5}_0 ∧ -p_980) -> (-b^{196, 6}_2 ∧ -b^{196, 6}_1 ∧ b^{196, 6}_0) c in CNF: c b^{196, 5}_2 ∨ -b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ p_980 ∨ -b^{196, 6}_2 c b^{196, 5}_2 ∨ -b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ p_980 ∨ -b^{196, 6}_1 c b^{196, 5}_2 ∨ -b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ p_980 ∨ b^{196, 6}_0 c in DIMACS: 21881 -21882 21883 980 -21884 0 21881 -21882 21883 980 -21885 0 21881 -21882 21883 980 21886 0 c 1-1 --> 0 c (-b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ b^{196, 5}_0 ∧ -p_980) -> (-b^{196, 6}_2 ∧ -b^{196, 6}_1 ∧ -b^{196, 6}_0) c in CNF: c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ p_980 ∨ -b^{196, 6}_2 c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ p_980 ∨ -b^{196, 6}_1 c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ p_980 ∨ -b^{196, 6}_0 c in DIMACS: 21881 21882 -21883 980 -21884 0 21881 21882 -21883 980 -21885 0 21881 21882 -21883 980 -21886 0 c 0-1 --> -1 c (-b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ -b^{196, 5}_0 ∧ -p_980) -> ( b^{196, 6}_2 ∧ -b^{196, 6}_1 ∧ b^{196, 6}_0) c in CNF: c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ p_980 ∨ b^{196, 6}_2 c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ p_980 ∨ -b^{196, 6}_1 c b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ p_980 ∨ b^{196, 6}_0 c in DIMACS: 21881 21882 21883 980 21884 0 21881 21882 21883 980 -21885 0 21881 21882 21883 980 21886 0 c -1-1 --> -2 c ( b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ b^{196, 5}_0 ∧ -p_980) -> ( b^{196, 6}_2 ∧ b^{196, 6}_1 ∧ -b^{196, 6}_0) c in CNF: c -b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ p_980 ∨ b^{196, 6}_2 c -b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ p_980 ∨ b^{196, 6}_1 c -b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ p_980 ∨ -b^{196, 6}_0 c in DIMACS: -21881 21882 -21883 980 21884 0 -21881 21882 -21883 980 21885 0 -21881 21882 -21883 980 -21886 0 c -2-1 --> break c ( b^{196, 5}_2 ∧ b^{196, 5}_1 ∧ -b^{196, 5}_0 ∧ -p_980) -> break c in CNF: c -b^{196, 5}_2 ∨ -b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ p_980 ∨ break c in DIMACS: -21881 -21882 21883 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{196, 5}_2 ∧ -b^{196, 5}_1 ∧ -b^{196, 5}_0 ∧ true) c in CNF: c -b^{196, 5}_2 ∨ b^{196, 5}_1 ∨ b^{196, 5}_0 ∨ false c in DIMACS: -21881 21882 21883 0 c 3 does not represent an automaton state. c -(-b^{196, 5}_2 ∧ b^{196, 5}_1 ∧ b^{196, 5}_0 ∧ true) c in CNF: c b^{196, 5}_2 ∨ -b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ false c in DIMACS: 21881 -21882 -21883 0 c -3 does not represent an automaton state. c -( b^{196, 5}_2 ∧ b^{196, 5}_1 ∧ b^{196, 5}_0 ∧ true) c in CNF: c -b^{196, 5}_2 ∨ -b^{196, 5}_1 ∨ -b^{196, 5}_0 ∨ false c in DIMACS: -21881 -21882 -21883 0 c INIT for k = 197 c -b^{197, 1}_2 c -b^{197, 1}_1 c -b^{197, 1}_0 c in DIMACS: -21887 0 -21888 0 -21889 0 c Transitions for k = 197 c i = 1 c -2+1 --> -1 c ( b^{197, 1}_2 ∧ b^{197, 1}_1 ∧ -b^{197, 1}_0 ∧ p_197) -> ( b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ b^{197, 2}_0) c in CNF: c -b^{197, 1}_2 ∨ -b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ -p_197 ∨ b^{197, 2}_2 c -b^{197, 1}_2 ∨ -b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ -p_197 ∨ -b^{197, 2}_1 c -b^{197, 1}_2 ∨ -b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ -p_197 ∨ b^{197, 2}_0 c in DIMACS: -21887 -21888 21889 -197 21890 0 -21887 -21888 21889 -197 -21891 0 -21887 -21888 21889 -197 21892 0 c -1+1 --> 0 c ( b^{197, 1}_2 ∧ -b^{197, 1}_1 ∧ b^{197, 1}_0 ∧ p_197) -> (-b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ -b^{197, 2}_0) c in CNF: c -b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ -p_197 ∨ -b^{197, 2}_2 c -b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ -p_197 ∨ -b^{197, 2}_1 c -b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ -p_197 ∨ -b^{197, 2}_0 c in DIMACS: -21887 21888 -21889 -197 -21890 0 -21887 21888 -21889 -197 -21891 0 -21887 21888 -21889 -197 -21892 0 c 0+1 --> 1 c (-b^{197, 1}_2 ∧ -b^{197, 1}_1 ∧ -b^{197, 1}_0 ∧ p_197) -> (-b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ b^{197, 2}_0) c in CNF: c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ -p_197 ∨ -b^{197, 2}_2 c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ -p_197 ∨ -b^{197, 2}_1 c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ -p_197 ∨ b^{197, 2}_0 c in DIMACS: 21887 21888 21889 -197 -21890 0 21887 21888 21889 -197 -21891 0 21887 21888 21889 -197 21892 0 c 1+1 --> 2 c (-b^{197, 1}_2 ∧ -b^{197, 1}_1 ∧ b^{197, 1}_0 ∧ p_197) -> (-b^{197, 2}_2 ∧ b^{197, 2}_1 ∧ -b^{197, 2}_0) c in CNF: c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ -p_197 ∨ -b^{197, 2}_2 c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ -p_197 ∨ b^{197, 2}_1 c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ -p_197 ∨ -b^{197, 2}_0 c in DIMACS: 21887 21888 -21889 -197 -21890 0 21887 21888 -21889 -197 21891 0 21887 21888 -21889 -197 -21892 0 c 2+1 --> break c (-b^{197, 1}_2 ∧ b^{197, 1}_1 ∧ -b^{197, 1}_0 ∧ p_197) -> break c in CNF: c b^{197, 1}_2 ∨ -b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ -p_197 ∨ break c in DIMACS: 21887 -21888 21889 -197 1162 0 c 2-1 --> 1 c (-b^{197, 1}_2 ∧ b^{197, 1}_1 ∧ -b^{197, 1}_0 ∧ -p_197) -> (-b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ b^{197, 2}_0) c in CNF: c b^{197, 1}_2 ∨ -b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ p_197 ∨ -b^{197, 2}_2 c b^{197, 1}_2 ∨ -b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ p_197 ∨ -b^{197, 2}_1 c b^{197, 1}_2 ∨ -b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ p_197 ∨ b^{197, 2}_0 c in DIMACS: 21887 -21888 21889 197 -21890 0 21887 -21888 21889 197 -21891 0 21887 -21888 21889 197 21892 0 c 1-1 --> 0 c (-b^{197, 1}_2 ∧ -b^{197, 1}_1 ∧ b^{197, 1}_0 ∧ -p_197) -> (-b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ -b^{197, 2}_0) c in CNF: c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ p_197 ∨ -b^{197, 2}_2 c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ p_197 ∨ -b^{197, 2}_1 c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ p_197 ∨ -b^{197, 2}_0 c in DIMACS: 21887 21888 -21889 197 -21890 0 21887 21888 -21889 197 -21891 0 21887 21888 -21889 197 -21892 0 c 0-1 --> -1 c (-b^{197, 1}_2 ∧ -b^{197, 1}_1 ∧ -b^{197, 1}_0 ∧ -p_197) -> ( b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ b^{197, 2}_0) c in CNF: c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ p_197 ∨ b^{197, 2}_2 c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ p_197 ∨ -b^{197, 2}_1 c b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ p_197 ∨ b^{197, 2}_0 c in DIMACS: 21887 21888 21889 197 21890 0 21887 21888 21889 197 -21891 0 21887 21888 21889 197 21892 0 c -1-1 --> -2 c ( b^{197, 1}_2 ∧ -b^{197, 1}_1 ∧ b^{197, 1}_0 ∧ -p_197) -> ( b^{197, 2}_2 ∧ b^{197, 2}_1 ∧ -b^{197, 2}_0) c in CNF: c -b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ p_197 ∨ b^{197, 2}_2 c -b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ p_197 ∨ b^{197, 2}_1 c -b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ p_197 ∨ -b^{197, 2}_0 c in DIMACS: -21887 21888 -21889 197 21890 0 -21887 21888 -21889 197 21891 0 -21887 21888 -21889 197 -21892 0 c -2-1 --> break c ( b^{197, 1}_2 ∧ b^{197, 1}_1 ∧ -b^{197, 1}_0 ∧ -p_197) -> break c in CNF: c -b^{197, 1}_2 ∨ -b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ p_197 ∨ break c in DIMACS: -21887 -21888 21889 197 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{197, 1}_2 ∧ -b^{197, 1}_1 ∧ -b^{197, 1}_0 ∧ true) c in CNF: c -b^{197, 1}_2 ∨ b^{197, 1}_1 ∨ b^{197, 1}_0 ∨ false c in DIMACS: -21887 21888 21889 0 c 3 does not represent an automaton state. c -(-b^{197, 1}_2 ∧ b^{197, 1}_1 ∧ b^{197, 1}_0 ∧ true) c in CNF: c b^{197, 1}_2 ∨ -b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ false c in DIMACS: 21887 -21888 -21889 0 c -3 does not represent an automaton state. c -( b^{197, 1}_2 ∧ b^{197, 1}_1 ∧ b^{197, 1}_0 ∧ true) c in CNF: c -b^{197, 1}_2 ∨ -b^{197, 1}_1 ∨ -b^{197, 1}_0 ∨ false c in DIMACS: -21887 -21888 -21889 0 c i = 2 c -2+1 --> -1 c ( b^{197, 2}_2 ∧ b^{197, 2}_1 ∧ -b^{197, 2}_0 ∧ p_394) -> ( b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ b^{197, 3}_0) c in CNF: c -b^{197, 2}_2 ∨ -b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ -p_394 ∨ b^{197, 3}_2 c -b^{197, 2}_2 ∨ -b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ -p_394 ∨ -b^{197, 3}_1 c -b^{197, 2}_2 ∨ -b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ -p_394 ∨ b^{197, 3}_0 c in DIMACS: -21890 -21891 21892 -394 21893 0 -21890 -21891 21892 -394 -21894 0 -21890 -21891 21892 -394 21895 0 c -1+1 --> 0 c ( b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ b^{197, 2}_0 ∧ p_394) -> (-b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ -b^{197, 3}_0) c in CNF: c -b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ -p_394 ∨ -b^{197, 3}_2 c -b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ -p_394 ∨ -b^{197, 3}_1 c -b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ -p_394 ∨ -b^{197, 3}_0 c in DIMACS: -21890 21891 -21892 -394 -21893 0 -21890 21891 -21892 -394 -21894 0 -21890 21891 -21892 -394 -21895 0 c 0+1 --> 1 c (-b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ -b^{197, 2}_0 ∧ p_394) -> (-b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ b^{197, 3}_0) c in CNF: c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ -p_394 ∨ -b^{197, 3}_2 c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ -p_394 ∨ -b^{197, 3}_1 c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ -p_394 ∨ b^{197, 3}_0 c in DIMACS: 21890 21891 21892 -394 -21893 0 21890 21891 21892 -394 -21894 0 21890 21891 21892 -394 21895 0 c 1+1 --> 2 c (-b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ b^{197, 2}_0 ∧ p_394) -> (-b^{197, 3}_2 ∧ b^{197, 3}_1 ∧ -b^{197, 3}_0) c in CNF: c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ -p_394 ∨ -b^{197, 3}_2 c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ -p_394 ∨ b^{197, 3}_1 c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ -p_394 ∨ -b^{197, 3}_0 c in DIMACS: 21890 21891 -21892 -394 -21893 0 21890 21891 -21892 -394 21894 0 21890 21891 -21892 -394 -21895 0 c 2+1 --> break c (-b^{197, 2}_2 ∧ b^{197, 2}_1 ∧ -b^{197, 2}_0 ∧ p_394) -> break c in CNF: c b^{197, 2}_2 ∨ -b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ -p_394 ∨ break c in DIMACS: 21890 -21891 21892 -394 1162 0 c 2-1 --> 1 c (-b^{197, 2}_2 ∧ b^{197, 2}_1 ∧ -b^{197, 2}_0 ∧ -p_394) -> (-b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ b^{197, 3}_0) c in CNF: c b^{197, 2}_2 ∨ -b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ p_394 ∨ -b^{197, 3}_2 c b^{197, 2}_2 ∨ -b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ p_394 ∨ -b^{197, 3}_1 c b^{197, 2}_2 ∨ -b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ p_394 ∨ b^{197, 3}_0 c in DIMACS: 21890 -21891 21892 394 -21893 0 21890 -21891 21892 394 -21894 0 21890 -21891 21892 394 21895 0 c 1-1 --> 0 c (-b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ b^{197, 2}_0 ∧ -p_394) -> (-b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ -b^{197, 3}_0) c in CNF: c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ p_394 ∨ -b^{197, 3}_2 c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ p_394 ∨ -b^{197, 3}_1 c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ p_394 ∨ -b^{197, 3}_0 c in DIMACS: 21890 21891 -21892 394 -21893 0 21890 21891 -21892 394 -21894 0 21890 21891 -21892 394 -21895 0 c 0-1 --> -1 c (-b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ -b^{197, 2}_0 ∧ -p_394) -> ( b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ b^{197, 3}_0) c in CNF: c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ p_394 ∨ b^{197, 3}_2 c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ p_394 ∨ -b^{197, 3}_1 c b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ p_394 ∨ b^{197, 3}_0 c in DIMACS: 21890 21891 21892 394 21893 0 21890 21891 21892 394 -21894 0 21890 21891 21892 394 21895 0 c -1-1 --> -2 c ( b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ b^{197, 2}_0 ∧ -p_394) -> ( b^{197, 3}_2 ∧ b^{197, 3}_1 ∧ -b^{197, 3}_0) c in CNF: c -b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ p_394 ∨ b^{197, 3}_2 c -b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ p_394 ∨ b^{197, 3}_1 c -b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ p_394 ∨ -b^{197, 3}_0 c in DIMACS: -21890 21891 -21892 394 21893 0 -21890 21891 -21892 394 21894 0 -21890 21891 -21892 394 -21895 0 c -2-1 --> break c ( b^{197, 2}_2 ∧ b^{197, 2}_1 ∧ -b^{197, 2}_0 ∧ -p_394) -> break c in CNF: c -b^{197, 2}_2 ∨ -b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ p_394 ∨ break c in DIMACS: -21890 -21891 21892 394 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{197, 2}_2 ∧ -b^{197, 2}_1 ∧ -b^{197, 2}_0 ∧ true) c in CNF: c -b^{197, 2}_2 ∨ b^{197, 2}_1 ∨ b^{197, 2}_0 ∨ false c in DIMACS: -21890 21891 21892 0 c 3 does not represent an automaton state. c -(-b^{197, 2}_2 ∧ b^{197, 2}_1 ∧ b^{197, 2}_0 ∧ true) c in CNF: c b^{197, 2}_2 ∨ -b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ false c in DIMACS: 21890 -21891 -21892 0 c -3 does not represent an automaton state. c -( b^{197, 2}_2 ∧ b^{197, 2}_1 ∧ b^{197, 2}_0 ∧ true) c in CNF: c -b^{197, 2}_2 ∨ -b^{197, 2}_1 ∨ -b^{197, 2}_0 ∨ false c in DIMACS: -21890 -21891 -21892 0 c i = 3 c -2+1 --> -1 c ( b^{197, 3}_2 ∧ b^{197, 3}_1 ∧ -b^{197, 3}_0 ∧ p_591) -> ( b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ b^{197, 4}_0) c in CNF: c -b^{197, 3}_2 ∨ -b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ -p_591 ∨ b^{197, 4}_2 c -b^{197, 3}_2 ∨ -b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ -p_591 ∨ -b^{197, 4}_1 c -b^{197, 3}_2 ∨ -b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ -p_591 ∨ b^{197, 4}_0 c in DIMACS: -21893 -21894 21895 -591 21896 0 -21893 -21894 21895 -591 -21897 0 -21893 -21894 21895 -591 21898 0 c -1+1 --> 0 c ( b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ b^{197, 3}_0 ∧ p_591) -> (-b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ -b^{197, 4}_0) c in CNF: c -b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ -p_591 ∨ -b^{197, 4}_2 c -b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ -p_591 ∨ -b^{197, 4}_1 c -b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ -p_591 ∨ -b^{197, 4}_0 c in DIMACS: -21893 21894 -21895 -591 -21896 0 -21893 21894 -21895 -591 -21897 0 -21893 21894 -21895 -591 -21898 0 c 0+1 --> 1 c (-b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ -b^{197, 3}_0 ∧ p_591) -> (-b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ b^{197, 4}_0) c in CNF: c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ -p_591 ∨ -b^{197, 4}_2 c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ -p_591 ∨ -b^{197, 4}_1 c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ -p_591 ∨ b^{197, 4}_0 c in DIMACS: 21893 21894 21895 -591 -21896 0 21893 21894 21895 -591 -21897 0 21893 21894 21895 -591 21898 0 c 1+1 --> 2 c (-b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ b^{197, 3}_0 ∧ p_591) -> (-b^{197, 4}_2 ∧ b^{197, 4}_1 ∧ -b^{197, 4}_0) c in CNF: c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ -p_591 ∨ -b^{197, 4}_2 c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ -p_591 ∨ b^{197, 4}_1 c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ -p_591 ∨ -b^{197, 4}_0 c in DIMACS: 21893 21894 -21895 -591 -21896 0 21893 21894 -21895 -591 21897 0 21893 21894 -21895 -591 -21898 0 c 2+1 --> break c (-b^{197, 3}_2 ∧ b^{197, 3}_1 ∧ -b^{197, 3}_0 ∧ p_591) -> break c in CNF: c b^{197, 3}_2 ∨ -b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ -p_591 ∨ break c in DIMACS: 21893 -21894 21895 -591 1162 0 c 2-1 --> 1 c (-b^{197, 3}_2 ∧ b^{197, 3}_1 ∧ -b^{197, 3}_0 ∧ -p_591) -> (-b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ b^{197, 4}_0) c in CNF: c b^{197, 3}_2 ∨ -b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ p_591 ∨ -b^{197, 4}_2 c b^{197, 3}_2 ∨ -b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ p_591 ∨ -b^{197, 4}_1 c b^{197, 3}_2 ∨ -b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ p_591 ∨ b^{197, 4}_0 c in DIMACS: 21893 -21894 21895 591 -21896 0 21893 -21894 21895 591 -21897 0 21893 -21894 21895 591 21898 0 c 1-1 --> 0 c (-b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ b^{197, 3}_0 ∧ -p_591) -> (-b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ -b^{197, 4}_0) c in CNF: c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ p_591 ∨ -b^{197, 4}_2 c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ p_591 ∨ -b^{197, 4}_1 c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ p_591 ∨ -b^{197, 4}_0 c in DIMACS: 21893 21894 -21895 591 -21896 0 21893 21894 -21895 591 -21897 0 21893 21894 -21895 591 -21898 0 c 0-1 --> -1 c (-b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ -b^{197, 3}_0 ∧ -p_591) -> ( b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ b^{197, 4}_0) c in CNF: c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ p_591 ∨ b^{197, 4}_2 c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ p_591 ∨ -b^{197, 4}_1 c b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ p_591 ∨ b^{197, 4}_0 c in DIMACS: 21893 21894 21895 591 21896 0 21893 21894 21895 591 -21897 0 21893 21894 21895 591 21898 0 c -1-1 --> -2 c ( b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ b^{197, 3}_0 ∧ -p_591) -> ( b^{197, 4}_2 ∧ b^{197, 4}_1 ∧ -b^{197, 4}_0) c in CNF: c -b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ p_591 ∨ b^{197, 4}_2 c -b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ p_591 ∨ b^{197, 4}_1 c -b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ p_591 ∨ -b^{197, 4}_0 c in DIMACS: -21893 21894 -21895 591 21896 0 -21893 21894 -21895 591 21897 0 -21893 21894 -21895 591 -21898 0 c -2-1 --> break c ( b^{197, 3}_2 ∧ b^{197, 3}_1 ∧ -b^{197, 3}_0 ∧ -p_591) -> break c in CNF: c -b^{197, 3}_2 ∨ -b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ p_591 ∨ break c in DIMACS: -21893 -21894 21895 591 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{197, 3}_2 ∧ -b^{197, 3}_1 ∧ -b^{197, 3}_0 ∧ true) c in CNF: c -b^{197, 3}_2 ∨ b^{197, 3}_1 ∨ b^{197, 3}_0 ∨ false c in DIMACS: -21893 21894 21895 0 c 3 does not represent an automaton state. c -(-b^{197, 3}_2 ∧ b^{197, 3}_1 ∧ b^{197, 3}_0 ∧ true) c in CNF: c b^{197, 3}_2 ∨ -b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ false c in DIMACS: 21893 -21894 -21895 0 c -3 does not represent an automaton state. c -( b^{197, 3}_2 ∧ b^{197, 3}_1 ∧ b^{197, 3}_0 ∧ true) c in CNF: c -b^{197, 3}_2 ∨ -b^{197, 3}_1 ∨ -b^{197, 3}_0 ∨ false c in DIMACS: -21893 -21894 -21895 0 c i = 4 c -2+1 --> -1 c ( b^{197, 4}_2 ∧ b^{197, 4}_1 ∧ -b^{197, 4}_0 ∧ p_788) -> ( b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ b^{197, 5}_0) c in CNF: c -b^{197, 4}_2 ∨ -b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ -p_788 ∨ b^{197, 5}_2 c -b^{197, 4}_2 ∨ -b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ -p_788 ∨ -b^{197, 5}_1 c -b^{197, 4}_2 ∨ -b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ -p_788 ∨ b^{197, 5}_0 c in DIMACS: -21896 -21897 21898 -788 21899 0 -21896 -21897 21898 -788 -21900 0 -21896 -21897 21898 -788 21901 0 c -1+1 --> 0 c ( b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ b^{197, 4}_0 ∧ p_788) -> (-b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ -b^{197, 5}_0) c in CNF: c -b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ -p_788 ∨ -b^{197, 5}_2 c -b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ -p_788 ∨ -b^{197, 5}_1 c -b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ -p_788 ∨ -b^{197, 5}_0 c in DIMACS: -21896 21897 -21898 -788 -21899 0 -21896 21897 -21898 -788 -21900 0 -21896 21897 -21898 -788 -21901 0 c 0+1 --> 1 c (-b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ -b^{197, 4}_0 ∧ p_788) -> (-b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ b^{197, 5}_0) c in CNF: c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ -p_788 ∨ -b^{197, 5}_2 c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ -p_788 ∨ -b^{197, 5}_1 c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ -p_788 ∨ b^{197, 5}_0 c in DIMACS: 21896 21897 21898 -788 -21899 0 21896 21897 21898 -788 -21900 0 21896 21897 21898 -788 21901 0 c 1+1 --> 2 c (-b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ b^{197, 4}_0 ∧ p_788) -> (-b^{197, 5}_2 ∧ b^{197, 5}_1 ∧ -b^{197, 5}_0) c in CNF: c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ -p_788 ∨ -b^{197, 5}_2 c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ -p_788 ∨ b^{197, 5}_1 c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ -p_788 ∨ -b^{197, 5}_0 c in DIMACS: 21896 21897 -21898 -788 -21899 0 21896 21897 -21898 -788 21900 0 21896 21897 -21898 -788 -21901 0 c 2+1 --> break c (-b^{197, 4}_2 ∧ b^{197, 4}_1 ∧ -b^{197, 4}_0 ∧ p_788) -> break c in CNF: c b^{197, 4}_2 ∨ -b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ -p_788 ∨ break c in DIMACS: 21896 -21897 21898 -788 1162 0 c 2-1 --> 1 c (-b^{197, 4}_2 ∧ b^{197, 4}_1 ∧ -b^{197, 4}_0 ∧ -p_788) -> (-b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ b^{197, 5}_0) c in CNF: c b^{197, 4}_2 ∨ -b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ p_788 ∨ -b^{197, 5}_2 c b^{197, 4}_2 ∨ -b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ p_788 ∨ -b^{197, 5}_1 c b^{197, 4}_2 ∨ -b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ p_788 ∨ b^{197, 5}_0 c in DIMACS: 21896 -21897 21898 788 -21899 0 21896 -21897 21898 788 -21900 0 21896 -21897 21898 788 21901 0 c 1-1 --> 0 c (-b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ b^{197, 4}_0 ∧ -p_788) -> (-b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ -b^{197, 5}_0) c in CNF: c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ p_788 ∨ -b^{197, 5}_2 c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ p_788 ∨ -b^{197, 5}_1 c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ p_788 ∨ -b^{197, 5}_0 c in DIMACS: 21896 21897 -21898 788 -21899 0 21896 21897 -21898 788 -21900 0 21896 21897 -21898 788 -21901 0 c 0-1 --> -1 c (-b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ -b^{197, 4}_0 ∧ -p_788) -> ( b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ b^{197, 5}_0) c in CNF: c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ p_788 ∨ b^{197, 5}_2 c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ p_788 ∨ -b^{197, 5}_1 c b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ p_788 ∨ b^{197, 5}_0 c in DIMACS: 21896 21897 21898 788 21899 0 21896 21897 21898 788 -21900 0 21896 21897 21898 788 21901 0 c -1-1 --> -2 c ( b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ b^{197, 4}_0 ∧ -p_788) -> ( b^{197, 5}_2 ∧ b^{197, 5}_1 ∧ -b^{197, 5}_0) c in CNF: c -b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ p_788 ∨ b^{197, 5}_2 c -b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ p_788 ∨ b^{197, 5}_1 c -b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ p_788 ∨ -b^{197, 5}_0 c in DIMACS: -21896 21897 -21898 788 21899 0 -21896 21897 -21898 788 21900 0 -21896 21897 -21898 788 -21901 0 c -2-1 --> break c ( b^{197, 4}_2 ∧ b^{197, 4}_1 ∧ -b^{197, 4}_0 ∧ -p_788) -> break c in CNF: c -b^{197, 4}_2 ∨ -b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ p_788 ∨ break c in DIMACS: -21896 -21897 21898 788 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{197, 4}_2 ∧ -b^{197, 4}_1 ∧ -b^{197, 4}_0 ∧ true) c in CNF: c -b^{197, 4}_2 ∨ b^{197, 4}_1 ∨ b^{197, 4}_0 ∨ false c in DIMACS: -21896 21897 21898 0 c 3 does not represent an automaton state. c -(-b^{197, 4}_2 ∧ b^{197, 4}_1 ∧ b^{197, 4}_0 ∧ true) c in CNF: c b^{197, 4}_2 ∨ -b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ false c in DIMACS: 21896 -21897 -21898 0 c -3 does not represent an automaton state. c -( b^{197, 4}_2 ∧ b^{197, 4}_1 ∧ b^{197, 4}_0 ∧ true) c in CNF: c -b^{197, 4}_2 ∨ -b^{197, 4}_1 ∨ -b^{197, 4}_0 ∨ false c in DIMACS: -21896 -21897 -21898 0 c i = 5 c -2+1 --> -1 c ( b^{197, 5}_2 ∧ b^{197, 5}_1 ∧ -b^{197, 5}_0 ∧ p_985) -> ( b^{197, 6}_2 ∧ -b^{197, 6}_1 ∧ b^{197, 6}_0) c in CNF: c -b^{197, 5}_2 ∨ -b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ -p_985 ∨ b^{197, 6}_2 c -b^{197, 5}_2 ∨ -b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ -p_985 ∨ -b^{197, 6}_1 c -b^{197, 5}_2 ∨ -b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ -p_985 ∨ b^{197, 6}_0 c in DIMACS: -21899 -21900 21901 -985 21902 0 -21899 -21900 21901 -985 -21903 0 -21899 -21900 21901 -985 21904 0 c -1+1 --> 0 c ( b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ b^{197, 5}_0 ∧ p_985) -> (-b^{197, 6}_2 ∧ -b^{197, 6}_1 ∧ -b^{197, 6}_0) c in CNF: c -b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ -p_985 ∨ -b^{197, 6}_2 c -b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ -p_985 ∨ -b^{197, 6}_1 c -b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ -p_985 ∨ -b^{197, 6}_0 c in DIMACS: -21899 21900 -21901 -985 -21902 0 -21899 21900 -21901 -985 -21903 0 -21899 21900 -21901 -985 -21904 0 c 0+1 --> 1 c (-b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ -b^{197, 5}_0 ∧ p_985) -> (-b^{197, 6}_2 ∧ -b^{197, 6}_1 ∧ b^{197, 6}_0) c in CNF: c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ -p_985 ∨ -b^{197, 6}_2 c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ -p_985 ∨ -b^{197, 6}_1 c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ -p_985 ∨ b^{197, 6}_0 c in DIMACS: 21899 21900 21901 -985 -21902 0 21899 21900 21901 -985 -21903 0 21899 21900 21901 -985 21904 0 c 1+1 --> 2 c (-b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ b^{197, 5}_0 ∧ p_985) -> (-b^{197, 6}_2 ∧ b^{197, 6}_1 ∧ -b^{197, 6}_0) c in CNF: c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ -p_985 ∨ -b^{197, 6}_2 c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ -p_985 ∨ b^{197, 6}_1 c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ -p_985 ∨ -b^{197, 6}_0 c in DIMACS: 21899 21900 -21901 -985 -21902 0 21899 21900 -21901 -985 21903 0 21899 21900 -21901 -985 -21904 0 c 2+1 --> break c (-b^{197, 5}_2 ∧ b^{197, 5}_1 ∧ -b^{197, 5}_0 ∧ p_985) -> break c in CNF: c b^{197, 5}_2 ∨ -b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ -p_985 ∨ break c in DIMACS: 21899 -21900 21901 -985 1162 0 c 2-1 --> 1 c (-b^{197, 5}_2 ∧ b^{197, 5}_1 ∧ -b^{197, 5}_0 ∧ -p_985) -> (-b^{197, 6}_2 ∧ -b^{197, 6}_1 ∧ b^{197, 6}_0) c in CNF: c b^{197, 5}_2 ∨ -b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ p_985 ∨ -b^{197, 6}_2 c b^{197, 5}_2 ∨ -b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ p_985 ∨ -b^{197, 6}_1 c b^{197, 5}_2 ∨ -b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ p_985 ∨ b^{197, 6}_0 c in DIMACS: 21899 -21900 21901 985 -21902 0 21899 -21900 21901 985 -21903 0 21899 -21900 21901 985 21904 0 c 1-1 --> 0 c (-b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ b^{197, 5}_0 ∧ -p_985) -> (-b^{197, 6}_2 ∧ -b^{197, 6}_1 ∧ -b^{197, 6}_0) c in CNF: c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ p_985 ∨ -b^{197, 6}_2 c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ p_985 ∨ -b^{197, 6}_1 c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ p_985 ∨ -b^{197, 6}_0 c in DIMACS: 21899 21900 -21901 985 -21902 0 21899 21900 -21901 985 -21903 0 21899 21900 -21901 985 -21904 0 c 0-1 --> -1 c (-b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ -b^{197, 5}_0 ∧ -p_985) -> ( b^{197, 6}_2 ∧ -b^{197, 6}_1 ∧ b^{197, 6}_0) c in CNF: c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ p_985 ∨ b^{197, 6}_2 c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ p_985 ∨ -b^{197, 6}_1 c b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ p_985 ∨ b^{197, 6}_0 c in DIMACS: 21899 21900 21901 985 21902 0 21899 21900 21901 985 -21903 0 21899 21900 21901 985 21904 0 c -1-1 --> -2 c ( b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ b^{197, 5}_0 ∧ -p_985) -> ( b^{197, 6}_2 ∧ b^{197, 6}_1 ∧ -b^{197, 6}_0) c in CNF: c -b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ p_985 ∨ b^{197, 6}_2 c -b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ p_985 ∨ b^{197, 6}_1 c -b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ p_985 ∨ -b^{197, 6}_0 c in DIMACS: -21899 21900 -21901 985 21902 0 -21899 21900 -21901 985 21903 0 -21899 21900 -21901 985 -21904 0 c -2-1 --> break c ( b^{197, 5}_2 ∧ b^{197, 5}_1 ∧ -b^{197, 5}_0 ∧ -p_985) -> break c in CNF: c -b^{197, 5}_2 ∨ -b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ p_985 ∨ break c in DIMACS: -21899 -21900 21901 985 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{197, 5}_2 ∧ -b^{197, 5}_1 ∧ -b^{197, 5}_0 ∧ true) c in CNF: c -b^{197, 5}_2 ∨ b^{197, 5}_1 ∨ b^{197, 5}_0 ∨ false c in DIMACS: -21899 21900 21901 0 c 3 does not represent an automaton state. c -(-b^{197, 5}_2 ∧ b^{197, 5}_1 ∧ b^{197, 5}_0 ∧ true) c in CNF: c b^{197, 5}_2 ∨ -b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ false c in DIMACS: 21899 -21900 -21901 0 c -3 does not represent an automaton state. c -( b^{197, 5}_2 ∧ b^{197, 5}_1 ∧ b^{197, 5}_0 ∧ true) c in CNF: c -b^{197, 5}_2 ∨ -b^{197, 5}_1 ∨ -b^{197, 5}_0 ∨ false c in DIMACS: -21899 -21900 -21901 0 c INIT for k = 198 c -b^{198, 1}_2 c -b^{198, 1}_1 c -b^{198, 1}_0 c in DIMACS: -21905 0 -21906 0 -21907 0 c Transitions for k = 198 c i = 1 c -2+1 --> -1 c ( b^{198, 1}_2 ∧ b^{198, 1}_1 ∧ -b^{198, 1}_0 ∧ p_198) -> ( b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ b^{198, 2}_0) c in CNF: c -b^{198, 1}_2 ∨ -b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ -p_198 ∨ b^{198, 2}_2 c -b^{198, 1}_2 ∨ -b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ -p_198 ∨ -b^{198, 2}_1 c -b^{198, 1}_2 ∨ -b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ -p_198 ∨ b^{198, 2}_0 c in DIMACS: -21905 -21906 21907 -198 21908 0 -21905 -21906 21907 -198 -21909 0 -21905 -21906 21907 -198 21910 0 c -1+1 --> 0 c ( b^{198, 1}_2 ∧ -b^{198, 1}_1 ∧ b^{198, 1}_0 ∧ p_198) -> (-b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ -b^{198, 2}_0) c in CNF: c -b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ -p_198 ∨ -b^{198, 2}_2 c -b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ -p_198 ∨ -b^{198, 2}_1 c -b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ -p_198 ∨ -b^{198, 2}_0 c in DIMACS: -21905 21906 -21907 -198 -21908 0 -21905 21906 -21907 -198 -21909 0 -21905 21906 -21907 -198 -21910 0 c 0+1 --> 1 c (-b^{198, 1}_2 ∧ -b^{198, 1}_1 ∧ -b^{198, 1}_0 ∧ p_198) -> (-b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ b^{198, 2}_0) c in CNF: c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ -p_198 ∨ -b^{198, 2}_2 c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ -p_198 ∨ -b^{198, 2}_1 c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ -p_198 ∨ b^{198, 2}_0 c in DIMACS: 21905 21906 21907 -198 -21908 0 21905 21906 21907 -198 -21909 0 21905 21906 21907 -198 21910 0 c 1+1 --> 2 c (-b^{198, 1}_2 ∧ -b^{198, 1}_1 ∧ b^{198, 1}_0 ∧ p_198) -> (-b^{198, 2}_2 ∧ b^{198, 2}_1 ∧ -b^{198, 2}_0) c in CNF: c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ -p_198 ∨ -b^{198, 2}_2 c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ -p_198 ∨ b^{198, 2}_1 c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ -p_198 ∨ -b^{198, 2}_0 c in DIMACS: 21905 21906 -21907 -198 -21908 0 21905 21906 -21907 -198 21909 0 21905 21906 -21907 -198 -21910 0 c 2+1 --> break c (-b^{198, 1}_2 ∧ b^{198, 1}_1 ∧ -b^{198, 1}_0 ∧ p_198) -> break c in CNF: c b^{198, 1}_2 ∨ -b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ -p_198 ∨ break c in DIMACS: 21905 -21906 21907 -198 1162 0 c 2-1 --> 1 c (-b^{198, 1}_2 ∧ b^{198, 1}_1 ∧ -b^{198, 1}_0 ∧ -p_198) -> (-b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ b^{198, 2}_0) c in CNF: c b^{198, 1}_2 ∨ -b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ p_198 ∨ -b^{198, 2}_2 c b^{198, 1}_2 ∨ -b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ p_198 ∨ -b^{198, 2}_1 c b^{198, 1}_2 ∨ -b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ p_198 ∨ b^{198, 2}_0 c in DIMACS: 21905 -21906 21907 198 -21908 0 21905 -21906 21907 198 -21909 0 21905 -21906 21907 198 21910 0 c 1-1 --> 0 c (-b^{198, 1}_2 ∧ -b^{198, 1}_1 ∧ b^{198, 1}_0 ∧ -p_198) -> (-b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ -b^{198, 2}_0) c in CNF: c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ p_198 ∨ -b^{198, 2}_2 c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ p_198 ∨ -b^{198, 2}_1 c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ p_198 ∨ -b^{198, 2}_0 c in DIMACS: 21905 21906 -21907 198 -21908 0 21905 21906 -21907 198 -21909 0 21905 21906 -21907 198 -21910 0 c 0-1 --> -1 c (-b^{198, 1}_2 ∧ -b^{198, 1}_1 ∧ -b^{198, 1}_0 ∧ -p_198) -> ( b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ b^{198, 2}_0) c in CNF: c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ p_198 ∨ b^{198, 2}_2 c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ p_198 ∨ -b^{198, 2}_1 c b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ p_198 ∨ b^{198, 2}_0 c in DIMACS: 21905 21906 21907 198 21908 0 21905 21906 21907 198 -21909 0 21905 21906 21907 198 21910 0 c -1-1 --> -2 c ( b^{198, 1}_2 ∧ -b^{198, 1}_1 ∧ b^{198, 1}_0 ∧ -p_198) -> ( b^{198, 2}_2 ∧ b^{198, 2}_1 ∧ -b^{198, 2}_0) c in CNF: c -b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ p_198 ∨ b^{198, 2}_2 c -b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ p_198 ∨ b^{198, 2}_1 c -b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ p_198 ∨ -b^{198, 2}_0 c in DIMACS: -21905 21906 -21907 198 21908 0 -21905 21906 -21907 198 21909 0 -21905 21906 -21907 198 -21910 0 c -2-1 --> break c ( b^{198, 1}_2 ∧ b^{198, 1}_1 ∧ -b^{198, 1}_0 ∧ -p_198) -> break c in CNF: c -b^{198, 1}_2 ∨ -b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ p_198 ∨ break c in DIMACS: -21905 -21906 21907 198 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{198, 1}_2 ∧ -b^{198, 1}_1 ∧ -b^{198, 1}_0 ∧ true) c in CNF: c -b^{198, 1}_2 ∨ b^{198, 1}_1 ∨ b^{198, 1}_0 ∨ false c in DIMACS: -21905 21906 21907 0 c 3 does not represent an automaton state. c -(-b^{198, 1}_2 ∧ b^{198, 1}_1 ∧ b^{198, 1}_0 ∧ true) c in CNF: c b^{198, 1}_2 ∨ -b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ false c in DIMACS: 21905 -21906 -21907 0 c -3 does not represent an automaton state. c -( b^{198, 1}_2 ∧ b^{198, 1}_1 ∧ b^{198, 1}_0 ∧ true) c in CNF: c -b^{198, 1}_2 ∨ -b^{198, 1}_1 ∨ -b^{198, 1}_0 ∨ false c in DIMACS: -21905 -21906 -21907 0 c i = 2 c -2+1 --> -1 c ( b^{198, 2}_2 ∧ b^{198, 2}_1 ∧ -b^{198, 2}_0 ∧ p_396) -> ( b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ b^{198, 3}_0) c in CNF: c -b^{198, 2}_2 ∨ -b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ -p_396 ∨ b^{198, 3}_2 c -b^{198, 2}_2 ∨ -b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ -p_396 ∨ -b^{198, 3}_1 c -b^{198, 2}_2 ∨ -b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ -p_396 ∨ b^{198, 3}_0 c in DIMACS: -21908 -21909 21910 -396 21911 0 -21908 -21909 21910 -396 -21912 0 -21908 -21909 21910 -396 21913 0 c -1+1 --> 0 c ( b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ b^{198, 2}_0 ∧ p_396) -> (-b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ -b^{198, 3}_0) c in CNF: c -b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ -p_396 ∨ -b^{198, 3}_2 c -b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ -p_396 ∨ -b^{198, 3}_1 c -b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ -p_396 ∨ -b^{198, 3}_0 c in DIMACS: -21908 21909 -21910 -396 -21911 0 -21908 21909 -21910 -396 -21912 0 -21908 21909 -21910 -396 -21913 0 c 0+1 --> 1 c (-b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ -b^{198, 2}_0 ∧ p_396) -> (-b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ b^{198, 3}_0) c in CNF: c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ -p_396 ∨ -b^{198, 3}_2 c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ -p_396 ∨ -b^{198, 3}_1 c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ -p_396 ∨ b^{198, 3}_0 c in DIMACS: 21908 21909 21910 -396 -21911 0 21908 21909 21910 -396 -21912 0 21908 21909 21910 -396 21913 0 c 1+1 --> 2 c (-b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ b^{198, 2}_0 ∧ p_396) -> (-b^{198, 3}_2 ∧ b^{198, 3}_1 ∧ -b^{198, 3}_0) c in CNF: c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ -p_396 ∨ -b^{198, 3}_2 c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ -p_396 ∨ b^{198, 3}_1 c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ -p_396 ∨ -b^{198, 3}_0 c in DIMACS: 21908 21909 -21910 -396 -21911 0 21908 21909 -21910 -396 21912 0 21908 21909 -21910 -396 -21913 0 c 2+1 --> break c (-b^{198, 2}_2 ∧ b^{198, 2}_1 ∧ -b^{198, 2}_0 ∧ p_396) -> break c in CNF: c b^{198, 2}_2 ∨ -b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ -p_396 ∨ break c in DIMACS: 21908 -21909 21910 -396 1162 0 c 2-1 --> 1 c (-b^{198, 2}_2 ∧ b^{198, 2}_1 ∧ -b^{198, 2}_0 ∧ -p_396) -> (-b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ b^{198, 3}_0) c in CNF: c b^{198, 2}_2 ∨ -b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ p_396 ∨ -b^{198, 3}_2 c b^{198, 2}_2 ∨ -b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ p_396 ∨ -b^{198, 3}_1 c b^{198, 2}_2 ∨ -b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ p_396 ∨ b^{198, 3}_0 c in DIMACS: 21908 -21909 21910 396 -21911 0 21908 -21909 21910 396 -21912 0 21908 -21909 21910 396 21913 0 c 1-1 --> 0 c (-b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ b^{198, 2}_0 ∧ -p_396) -> (-b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ -b^{198, 3}_0) c in CNF: c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ p_396 ∨ -b^{198, 3}_2 c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ p_396 ∨ -b^{198, 3}_1 c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ p_396 ∨ -b^{198, 3}_0 c in DIMACS: 21908 21909 -21910 396 -21911 0 21908 21909 -21910 396 -21912 0 21908 21909 -21910 396 -21913 0 c 0-1 --> -1 c (-b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ -b^{198, 2}_0 ∧ -p_396) -> ( b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ b^{198, 3}_0) c in CNF: c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ p_396 ∨ b^{198, 3}_2 c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ p_396 ∨ -b^{198, 3}_1 c b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ p_396 ∨ b^{198, 3}_0 c in DIMACS: 21908 21909 21910 396 21911 0 21908 21909 21910 396 -21912 0 21908 21909 21910 396 21913 0 c -1-1 --> -2 c ( b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ b^{198, 2}_0 ∧ -p_396) -> ( b^{198, 3}_2 ∧ b^{198, 3}_1 ∧ -b^{198, 3}_0) c in CNF: c -b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ p_396 ∨ b^{198, 3}_2 c -b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ p_396 ∨ b^{198, 3}_1 c -b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ p_396 ∨ -b^{198, 3}_0 c in DIMACS: -21908 21909 -21910 396 21911 0 -21908 21909 -21910 396 21912 0 -21908 21909 -21910 396 -21913 0 c -2-1 --> break c ( b^{198, 2}_2 ∧ b^{198, 2}_1 ∧ -b^{198, 2}_0 ∧ -p_396) -> break c in CNF: c -b^{198, 2}_2 ∨ -b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ p_396 ∨ break c in DIMACS: -21908 -21909 21910 396 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{198, 2}_2 ∧ -b^{198, 2}_1 ∧ -b^{198, 2}_0 ∧ true) c in CNF: c -b^{198, 2}_2 ∨ b^{198, 2}_1 ∨ b^{198, 2}_0 ∨ false c in DIMACS: -21908 21909 21910 0 c 3 does not represent an automaton state. c -(-b^{198, 2}_2 ∧ b^{198, 2}_1 ∧ b^{198, 2}_0 ∧ true) c in CNF: c b^{198, 2}_2 ∨ -b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ false c in DIMACS: 21908 -21909 -21910 0 c -3 does not represent an automaton state. c -( b^{198, 2}_2 ∧ b^{198, 2}_1 ∧ b^{198, 2}_0 ∧ true) c in CNF: c -b^{198, 2}_2 ∨ -b^{198, 2}_1 ∨ -b^{198, 2}_0 ∨ false c in DIMACS: -21908 -21909 -21910 0 c i = 3 c -2+1 --> -1 c ( b^{198, 3}_2 ∧ b^{198, 3}_1 ∧ -b^{198, 3}_0 ∧ p_594) -> ( b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ b^{198, 4}_0) c in CNF: c -b^{198, 3}_2 ∨ -b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ -p_594 ∨ b^{198, 4}_2 c -b^{198, 3}_2 ∨ -b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ -p_594 ∨ -b^{198, 4}_1 c -b^{198, 3}_2 ∨ -b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ -p_594 ∨ b^{198, 4}_0 c in DIMACS: -21911 -21912 21913 -594 21914 0 -21911 -21912 21913 -594 -21915 0 -21911 -21912 21913 -594 21916 0 c -1+1 --> 0 c ( b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ b^{198, 3}_0 ∧ p_594) -> (-b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ -b^{198, 4}_0) c in CNF: c -b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ -p_594 ∨ -b^{198, 4}_2 c -b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ -p_594 ∨ -b^{198, 4}_1 c -b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ -p_594 ∨ -b^{198, 4}_0 c in DIMACS: -21911 21912 -21913 -594 -21914 0 -21911 21912 -21913 -594 -21915 0 -21911 21912 -21913 -594 -21916 0 c 0+1 --> 1 c (-b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ -b^{198, 3}_0 ∧ p_594) -> (-b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ b^{198, 4}_0) c in CNF: c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ -p_594 ∨ -b^{198, 4}_2 c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ -p_594 ∨ -b^{198, 4}_1 c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ -p_594 ∨ b^{198, 4}_0 c in DIMACS: 21911 21912 21913 -594 -21914 0 21911 21912 21913 -594 -21915 0 21911 21912 21913 -594 21916 0 c 1+1 --> 2 c (-b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ b^{198, 3}_0 ∧ p_594) -> (-b^{198, 4}_2 ∧ b^{198, 4}_1 ∧ -b^{198, 4}_0) c in CNF: c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ -p_594 ∨ -b^{198, 4}_2 c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ -p_594 ∨ b^{198, 4}_1 c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ -p_594 ∨ -b^{198, 4}_0 c in DIMACS: 21911 21912 -21913 -594 -21914 0 21911 21912 -21913 -594 21915 0 21911 21912 -21913 -594 -21916 0 c 2+1 --> break c (-b^{198, 3}_2 ∧ b^{198, 3}_1 ∧ -b^{198, 3}_0 ∧ p_594) -> break c in CNF: c b^{198, 3}_2 ∨ -b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ -p_594 ∨ break c in DIMACS: 21911 -21912 21913 -594 1162 0 c 2-1 --> 1 c (-b^{198, 3}_2 ∧ b^{198, 3}_1 ∧ -b^{198, 3}_0 ∧ -p_594) -> (-b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ b^{198, 4}_0) c in CNF: c b^{198, 3}_2 ∨ -b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ p_594 ∨ -b^{198, 4}_2 c b^{198, 3}_2 ∨ -b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ p_594 ∨ -b^{198, 4}_1 c b^{198, 3}_2 ∨ -b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ p_594 ∨ b^{198, 4}_0 c in DIMACS: 21911 -21912 21913 594 -21914 0 21911 -21912 21913 594 -21915 0 21911 -21912 21913 594 21916 0 c 1-1 --> 0 c (-b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ b^{198, 3}_0 ∧ -p_594) -> (-b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ -b^{198, 4}_0) c in CNF: c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ p_594 ∨ -b^{198, 4}_2 c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ p_594 ∨ -b^{198, 4}_1 c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ p_594 ∨ -b^{198, 4}_0 c in DIMACS: 21911 21912 -21913 594 -21914 0 21911 21912 -21913 594 -21915 0 21911 21912 -21913 594 -21916 0 c 0-1 --> -1 c (-b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ -b^{198, 3}_0 ∧ -p_594) -> ( b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ b^{198, 4}_0) c in CNF: c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ p_594 ∨ b^{198, 4}_2 c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ p_594 ∨ -b^{198, 4}_1 c b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ p_594 ∨ b^{198, 4}_0 c in DIMACS: 21911 21912 21913 594 21914 0 21911 21912 21913 594 -21915 0 21911 21912 21913 594 21916 0 c -1-1 --> -2 c ( b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ b^{198, 3}_0 ∧ -p_594) -> ( b^{198, 4}_2 ∧ b^{198, 4}_1 ∧ -b^{198, 4}_0) c in CNF: c -b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ p_594 ∨ b^{198, 4}_2 c -b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ p_594 ∨ b^{198, 4}_1 c -b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ p_594 ∨ -b^{198, 4}_0 c in DIMACS: -21911 21912 -21913 594 21914 0 -21911 21912 -21913 594 21915 0 -21911 21912 -21913 594 -21916 0 c -2-1 --> break c ( b^{198, 3}_2 ∧ b^{198, 3}_1 ∧ -b^{198, 3}_0 ∧ -p_594) -> break c in CNF: c -b^{198, 3}_2 ∨ -b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ p_594 ∨ break c in DIMACS: -21911 -21912 21913 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{198, 3}_2 ∧ -b^{198, 3}_1 ∧ -b^{198, 3}_0 ∧ true) c in CNF: c -b^{198, 3}_2 ∨ b^{198, 3}_1 ∨ b^{198, 3}_0 ∨ false c in DIMACS: -21911 21912 21913 0 c 3 does not represent an automaton state. c -(-b^{198, 3}_2 ∧ b^{198, 3}_1 ∧ b^{198, 3}_0 ∧ true) c in CNF: c b^{198, 3}_2 ∨ -b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ false c in DIMACS: 21911 -21912 -21913 0 c -3 does not represent an automaton state. c -( b^{198, 3}_2 ∧ b^{198, 3}_1 ∧ b^{198, 3}_0 ∧ true) c in CNF: c -b^{198, 3}_2 ∨ -b^{198, 3}_1 ∨ -b^{198, 3}_0 ∨ false c in DIMACS: -21911 -21912 -21913 0 c i = 4 c -2+1 --> -1 c ( b^{198, 4}_2 ∧ b^{198, 4}_1 ∧ -b^{198, 4}_0 ∧ p_792) -> ( b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ b^{198, 5}_0) c in CNF: c -b^{198, 4}_2 ∨ -b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ -p_792 ∨ b^{198, 5}_2 c -b^{198, 4}_2 ∨ -b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ -p_792 ∨ -b^{198, 5}_1 c -b^{198, 4}_2 ∨ -b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ -p_792 ∨ b^{198, 5}_0 c in DIMACS: -21914 -21915 21916 -792 21917 0 -21914 -21915 21916 -792 -21918 0 -21914 -21915 21916 -792 21919 0 c -1+1 --> 0 c ( b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ b^{198, 4}_0 ∧ p_792) -> (-b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ -b^{198, 5}_0) c in CNF: c -b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ -p_792 ∨ -b^{198, 5}_2 c -b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ -p_792 ∨ -b^{198, 5}_1 c -b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ -p_792 ∨ -b^{198, 5}_0 c in DIMACS: -21914 21915 -21916 -792 -21917 0 -21914 21915 -21916 -792 -21918 0 -21914 21915 -21916 -792 -21919 0 c 0+1 --> 1 c (-b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ -b^{198, 4}_0 ∧ p_792) -> (-b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ b^{198, 5}_0) c in CNF: c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ -p_792 ∨ -b^{198, 5}_2 c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ -p_792 ∨ -b^{198, 5}_1 c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ -p_792 ∨ b^{198, 5}_0 c in DIMACS: 21914 21915 21916 -792 -21917 0 21914 21915 21916 -792 -21918 0 21914 21915 21916 -792 21919 0 c 1+1 --> 2 c (-b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ b^{198, 4}_0 ∧ p_792) -> (-b^{198, 5}_2 ∧ b^{198, 5}_1 ∧ -b^{198, 5}_0) c in CNF: c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ -p_792 ∨ -b^{198, 5}_2 c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ -p_792 ∨ b^{198, 5}_1 c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ -p_792 ∨ -b^{198, 5}_0 c in DIMACS: 21914 21915 -21916 -792 -21917 0 21914 21915 -21916 -792 21918 0 21914 21915 -21916 -792 -21919 0 c 2+1 --> break c (-b^{198, 4}_2 ∧ b^{198, 4}_1 ∧ -b^{198, 4}_0 ∧ p_792) -> break c in CNF: c b^{198, 4}_2 ∨ -b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ -p_792 ∨ break c in DIMACS: 21914 -21915 21916 -792 1162 0 c 2-1 --> 1 c (-b^{198, 4}_2 ∧ b^{198, 4}_1 ∧ -b^{198, 4}_0 ∧ -p_792) -> (-b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ b^{198, 5}_0) c in CNF: c b^{198, 4}_2 ∨ -b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ p_792 ∨ -b^{198, 5}_2 c b^{198, 4}_2 ∨ -b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ p_792 ∨ -b^{198, 5}_1 c b^{198, 4}_2 ∨ -b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ p_792 ∨ b^{198, 5}_0 c in DIMACS: 21914 -21915 21916 792 -21917 0 21914 -21915 21916 792 -21918 0 21914 -21915 21916 792 21919 0 c 1-1 --> 0 c (-b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ b^{198, 4}_0 ∧ -p_792) -> (-b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ -b^{198, 5}_0) c in CNF: c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ p_792 ∨ -b^{198, 5}_2 c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ p_792 ∨ -b^{198, 5}_1 c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ p_792 ∨ -b^{198, 5}_0 c in DIMACS: 21914 21915 -21916 792 -21917 0 21914 21915 -21916 792 -21918 0 21914 21915 -21916 792 -21919 0 c 0-1 --> -1 c (-b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ -b^{198, 4}_0 ∧ -p_792) -> ( b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ b^{198, 5}_0) c in CNF: c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ p_792 ∨ b^{198, 5}_2 c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ p_792 ∨ -b^{198, 5}_1 c b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ p_792 ∨ b^{198, 5}_0 c in DIMACS: 21914 21915 21916 792 21917 0 21914 21915 21916 792 -21918 0 21914 21915 21916 792 21919 0 c -1-1 --> -2 c ( b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ b^{198, 4}_0 ∧ -p_792) -> ( b^{198, 5}_2 ∧ b^{198, 5}_1 ∧ -b^{198, 5}_0) c in CNF: c -b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ p_792 ∨ b^{198, 5}_2 c -b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ p_792 ∨ b^{198, 5}_1 c -b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ p_792 ∨ -b^{198, 5}_0 c in DIMACS: -21914 21915 -21916 792 21917 0 -21914 21915 -21916 792 21918 0 -21914 21915 -21916 792 -21919 0 c -2-1 --> break c ( b^{198, 4}_2 ∧ b^{198, 4}_1 ∧ -b^{198, 4}_0 ∧ -p_792) -> break c in CNF: c -b^{198, 4}_2 ∨ -b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ p_792 ∨ break c in DIMACS: -21914 -21915 21916 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{198, 4}_2 ∧ -b^{198, 4}_1 ∧ -b^{198, 4}_0 ∧ true) c in CNF: c -b^{198, 4}_2 ∨ b^{198, 4}_1 ∨ b^{198, 4}_0 ∨ false c in DIMACS: -21914 21915 21916 0 c 3 does not represent an automaton state. c -(-b^{198, 4}_2 ∧ b^{198, 4}_1 ∧ b^{198, 4}_0 ∧ true) c in CNF: c b^{198, 4}_2 ∨ -b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ false c in DIMACS: 21914 -21915 -21916 0 c -3 does not represent an automaton state. c -( b^{198, 4}_2 ∧ b^{198, 4}_1 ∧ b^{198, 4}_0 ∧ true) c in CNF: c -b^{198, 4}_2 ∨ -b^{198, 4}_1 ∨ -b^{198, 4}_0 ∨ false c in DIMACS: -21914 -21915 -21916 0 c i = 5 c -2+1 --> -1 c ( b^{198, 5}_2 ∧ b^{198, 5}_1 ∧ -b^{198, 5}_0 ∧ p_990) -> ( b^{198, 6}_2 ∧ -b^{198, 6}_1 ∧ b^{198, 6}_0) c in CNF: c -b^{198, 5}_2 ∨ -b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ -p_990 ∨ b^{198, 6}_2 c -b^{198, 5}_2 ∨ -b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ -p_990 ∨ -b^{198, 6}_1 c -b^{198, 5}_2 ∨ -b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ -p_990 ∨ b^{198, 6}_0 c in DIMACS: -21917 -21918 21919 -990 21920 0 -21917 -21918 21919 -990 -21921 0 -21917 -21918 21919 -990 21922 0 c -1+1 --> 0 c ( b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ b^{198, 5}_0 ∧ p_990) -> (-b^{198, 6}_2 ∧ -b^{198, 6}_1 ∧ -b^{198, 6}_0) c in CNF: c -b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ -p_990 ∨ -b^{198, 6}_2 c -b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ -p_990 ∨ -b^{198, 6}_1 c -b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ -p_990 ∨ -b^{198, 6}_0 c in DIMACS: -21917 21918 -21919 -990 -21920 0 -21917 21918 -21919 -990 -21921 0 -21917 21918 -21919 -990 -21922 0 c 0+1 --> 1 c (-b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ -b^{198, 5}_0 ∧ p_990) -> (-b^{198, 6}_2 ∧ -b^{198, 6}_1 ∧ b^{198, 6}_0) c in CNF: c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ -p_990 ∨ -b^{198, 6}_2 c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ -p_990 ∨ -b^{198, 6}_1 c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ -p_990 ∨ b^{198, 6}_0 c in DIMACS: 21917 21918 21919 -990 -21920 0 21917 21918 21919 -990 -21921 0 21917 21918 21919 -990 21922 0 c 1+1 --> 2 c (-b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ b^{198, 5}_0 ∧ p_990) -> (-b^{198, 6}_2 ∧ b^{198, 6}_1 ∧ -b^{198, 6}_0) c in CNF: c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ -p_990 ∨ -b^{198, 6}_2 c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ -p_990 ∨ b^{198, 6}_1 c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ -p_990 ∨ -b^{198, 6}_0 c in DIMACS: 21917 21918 -21919 -990 -21920 0 21917 21918 -21919 -990 21921 0 21917 21918 -21919 -990 -21922 0 c 2+1 --> break c (-b^{198, 5}_2 ∧ b^{198, 5}_1 ∧ -b^{198, 5}_0 ∧ p_990) -> break c in CNF: c b^{198, 5}_2 ∨ -b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ -p_990 ∨ break c in DIMACS: 21917 -21918 21919 -990 1162 0 c 2-1 --> 1 c (-b^{198, 5}_2 ∧ b^{198, 5}_1 ∧ -b^{198, 5}_0 ∧ -p_990) -> (-b^{198, 6}_2 ∧ -b^{198, 6}_1 ∧ b^{198, 6}_0) c in CNF: c b^{198, 5}_2 ∨ -b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ p_990 ∨ -b^{198, 6}_2 c b^{198, 5}_2 ∨ -b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ p_990 ∨ -b^{198, 6}_1 c b^{198, 5}_2 ∨ -b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ p_990 ∨ b^{198, 6}_0 c in DIMACS: 21917 -21918 21919 990 -21920 0 21917 -21918 21919 990 -21921 0 21917 -21918 21919 990 21922 0 c 1-1 --> 0 c (-b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ b^{198, 5}_0 ∧ -p_990) -> (-b^{198, 6}_2 ∧ -b^{198, 6}_1 ∧ -b^{198, 6}_0) c in CNF: c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ p_990 ∨ -b^{198, 6}_2 c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ p_990 ∨ -b^{198, 6}_1 c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ p_990 ∨ -b^{198, 6}_0 c in DIMACS: 21917 21918 -21919 990 -21920 0 21917 21918 -21919 990 -21921 0 21917 21918 -21919 990 -21922 0 c 0-1 --> -1 c (-b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ -b^{198, 5}_0 ∧ -p_990) -> ( b^{198, 6}_2 ∧ -b^{198, 6}_1 ∧ b^{198, 6}_0) c in CNF: c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ p_990 ∨ b^{198, 6}_2 c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ p_990 ∨ -b^{198, 6}_1 c b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ p_990 ∨ b^{198, 6}_0 c in DIMACS: 21917 21918 21919 990 21920 0 21917 21918 21919 990 -21921 0 21917 21918 21919 990 21922 0 c -1-1 --> -2 c ( b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ b^{198, 5}_0 ∧ -p_990) -> ( b^{198, 6}_2 ∧ b^{198, 6}_1 ∧ -b^{198, 6}_0) c in CNF: c -b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ p_990 ∨ b^{198, 6}_2 c -b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ p_990 ∨ b^{198, 6}_1 c -b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ p_990 ∨ -b^{198, 6}_0 c in DIMACS: -21917 21918 -21919 990 21920 0 -21917 21918 -21919 990 21921 0 -21917 21918 -21919 990 -21922 0 c -2-1 --> break c ( b^{198, 5}_2 ∧ b^{198, 5}_1 ∧ -b^{198, 5}_0 ∧ -p_990) -> break c in CNF: c -b^{198, 5}_2 ∨ -b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ p_990 ∨ break c in DIMACS: -21917 -21918 21919 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{198, 5}_2 ∧ -b^{198, 5}_1 ∧ -b^{198, 5}_0 ∧ true) c in CNF: c -b^{198, 5}_2 ∨ b^{198, 5}_1 ∨ b^{198, 5}_0 ∨ false c in DIMACS: -21917 21918 21919 0 c 3 does not represent an automaton state. c -(-b^{198, 5}_2 ∧ b^{198, 5}_1 ∧ b^{198, 5}_0 ∧ true) c in CNF: c b^{198, 5}_2 ∨ -b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ false c in DIMACS: 21917 -21918 -21919 0 c -3 does not represent an automaton state. c -( b^{198, 5}_2 ∧ b^{198, 5}_1 ∧ b^{198, 5}_0 ∧ true) c in CNF: c -b^{198, 5}_2 ∨ -b^{198, 5}_1 ∨ -b^{198, 5}_0 ∨ false c in DIMACS: -21917 -21918 -21919 0 c INIT for k = 199 c -b^{199, 1}_2 c -b^{199, 1}_1 c -b^{199, 1}_0 c in DIMACS: -21923 0 -21924 0 -21925 0 c Transitions for k = 199 c i = 1 c -2+1 --> -1 c ( b^{199, 1}_2 ∧ b^{199, 1}_1 ∧ -b^{199, 1}_0 ∧ p_199) -> ( b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ b^{199, 2}_0) c in CNF: c -b^{199, 1}_2 ∨ -b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ -p_199 ∨ b^{199, 2}_2 c -b^{199, 1}_2 ∨ -b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ -p_199 ∨ -b^{199, 2}_1 c -b^{199, 1}_2 ∨ -b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ -p_199 ∨ b^{199, 2}_0 c in DIMACS: -21923 -21924 21925 -199 21926 0 -21923 -21924 21925 -199 -21927 0 -21923 -21924 21925 -199 21928 0 c -1+1 --> 0 c ( b^{199, 1}_2 ∧ -b^{199, 1}_1 ∧ b^{199, 1}_0 ∧ p_199) -> (-b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ -b^{199, 2}_0) c in CNF: c -b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ -p_199 ∨ -b^{199, 2}_2 c -b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ -p_199 ∨ -b^{199, 2}_1 c -b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ -p_199 ∨ -b^{199, 2}_0 c in DIMACS: -21923 21924 -21925 -199 -21926 0 -21923 21924 -21925 -199 -21927 0 -21923 21924 -21925 -199 -21928 0 c 0+1 --> 1 c (-b^{199, 1}_2 ∧ -b^{199, 1}_1 ∧ -b^{199, 1}_0 ∧ p_199) -> (-b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ b^{199, 2}_0) c in CNF: c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ -p_199 ∨ -b^{199, 2}_2 c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ -p_199 ∨ -b^{199, 2}_1 c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ -p_199 ∨ b^{199, 2}_0 c in DIMACS: 21923 21924 21925 -199 -21926 0 21923 21924 21925 -199 -21927 0 21923 21924 21925 -199 21928 0 c 1+1 --> 2 c (-b^{199, 1}_2 ∧ -b^{199, 1}_1 ∧ b^{199, 1}_0 ∧ p_199) -> (-b^{199, 2}_2 ∧ b^{199, 2}_1 ∧ -b^{199, 2}_0) c in CNF: c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ -p_199 ∨ -b^{199, 2}_2 c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ -p_199 ∨ b^{199, 2}_1 c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ -p_199 ∨ -b^{199, 2}_0 c in DIMACS: 21923 21924 -21925 -199 -21926 0 21923 21924 -21925 -199 21927 0 21923 21924 -21925 -199 -21928 0 c 2+1 --> break c (-b^{199, 1}_2 ∧ b^{199, 1}_1 ∧ -b^{199, 1}_0 ∧ p_199) -> break c in CNF: c b^{199, 1}_2 ∨ -b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ -p_199 ∨ break c in DIMACS: 21923 -21924 21925 -199 1162 0 c 2-1 --> 1 c (-b^{199, 1}_2 ∧ b^{199, 1}_1 ∧ -b^{199, 1}_0 ∧ -p_199) -> (-b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ b^{199, 2}_0) c in CNF: c b^{199, 1}_2 ∨ -b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ p_199 ∨ -b^{199, 2}_2 c b^{199, 1}_2 ∨ -b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ p_199 ∨ -b^{199, 2}_1 c b^{199, 1}_2 ∨ -b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ p_199 ∨ b^{199, 2}_0 c in DIMACS: 21923 -21924 21925 199 -21926 0 21923 -21924 21925 199 -21927 0 21923 -21924 21925 199 21928 0 c 1-1 --> 0 c (-b^{199, 1}_2 ∧ -b^{199, 1}_1 ∧ b^{199, 1}_0 ∧ -p_199) -> (-b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ -b^{199, 2}_0) c in CNF: c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ p_199 ∨ -b^{199, 2}_2 c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ p_199 ∨ -b^{199, 2}_1 c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ p_199 ∨ -b^{199, 2}_0 c in DIMACS: 21923 21924 -21925 199 -21926 0 21923 21924 -21925 199 -21927 0 21923 21924 -21925 199 -21928 0 c 0-1 --> -1 c (-b^{199, 1}_2 ∧ -b^{199, 1}_1 ∧ -b^{199, 1}_0 ∧ -p_199) -> ( b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ b^{199, 2}_0) c in CNF: c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ p_199 ∨ b^{199, 2}_2 c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ p_199 ∨ -b^{199, 2}_1 c b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ p_199 ∨ b^{199, 2}_0 c in DIMACS: 21923 21924 21925 199 21926 0 21923 21924 21925 199 -21927 0 21923 21924 21925 199 21928 0 c -1-1 --> -2 c ( b^{199, 1}_2 ∧ -b^{199, 1}_1 ∧ b^{199, 1}_0 ∧ -p_199) -> ( b^{199, 2}_2 ∧ b^{199, 2}_1 ∧ -b^{199, 2}_0) c in CNF: c -b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ p_199 ∨ b^{199, 2}_2 c -b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ p_199 ∨ b^{199, 2}_1 c -b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ p_199 ∨ -b^{199, 2}_0 c in DIMACS: -21923 21924 -21925 199 21926 0 -21923 21924 -21925 199 21927 0 -21923 21924 -21925 199 -21928 0 c -2-1 --> break c ( b^{199, 1}_2 ∧ b^{199, 1}_1 ∧ -b^{199, 1}_0 ∧ -p_199) -> break c in CNF: c -b^{199, 1}_2 ∨ -b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ p_199 ∨ break c in DIMACS: -21923 -21924 21925 199 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{199, 1}_2 ∧ -b^{199, 1}_1 ∧ -b^{199, 1}_0 ∧ true) c in CNF: c -b^{199, 1}_2 ∨ b^{199, 1}_1 ∨ b^{199, 1}_0 ∨ false c in DIMACS: -21923 21924 21925 0 c 3 does not represent an automaton state. c -(-b^{199, 1}_2 ∧ b^{199, 1}_1 ∧ b^{199, 1}_0 ∧ true) c in CNF: c b^{199, 1}_2 ∨ -b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ false c in DIMACS: 21923 -21924 -21925 0 c -3 does not represent an automaton state. c -( b^{199, 1}_2 ∧ b^{199, 1}_1 ∧ b^{199, 1}_0 ∧ true) c in CNF: c -b^{199, 1}_2 ∨ -b^{199, 1}_1 ∨ -b^{199, 1}_0 ∨ false c in DIMACS: -21923 -21924 -21925 0 c i = 2 c -2+1 --> -1 c ( b^{199, 2}_2 ∧ b^{199, 2}_1 ∧ -b^{199, 2}_0 ∧ p_398) -> ( b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ b^{199, 3}_0) c in CNF: c -b^{199, 2}_2 ∨ -b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ -p_398 ∨ b^{199, 3}_2 c -b^{199, 2}_2 ∨ -b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ -p_398 ∨ -b^{199, 3}_1 c -b^{199, 2}_2 ∨ -b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ -p_398 ∨ b^{199, 3}_0 c in DIMACS: -21926 -21927 21928 -398 21929 0 -21926 -21927 21928 -398 -21930 0 -21926 -21927 21928 -398 21931 0 c -1+1 --> 0 c ( b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ b^{199, 2}_0 ∧ p_398) -> (-b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ -b^{199, 3}_0) c in CNF: c -b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ -p_398 ∨ -b^{199, 3}_2 c -b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ -p_398 ∨ -b^{199, 3}_1 c -b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ -p_398 ∨ -b^{199, 3}_0 c in DIMACS: -21926 21927 -21928 -398 -21929 0 -21926 21927 -21928 -398 -21930 0 -21926 21927 -21928 -398 -21931 0 c 0+1 --> 1 c (-b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ -b^{199, 2}_0 ∧ p_398) -> (-b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ b^{199, 3}_0) c in CNF: c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ -p_398 ∨ -b^{199, 3}_2 c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ -p_398 ∨ -b^{199, 3}_1 c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ -p_398 ∨ b^{199, 3}_0 c in DIMACS: 21926 21927 21928 -398 -21929 0 21926 21927 21928 -398 -21930 0 21926 21927 21928 -398 21931 0 c 1+1 --> 2 c (-b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ b^{199, 2}_0 ∧ p_398) -> (-b^{199, 3}_2 ∧ b^{199, 3}_1 ∧ -b^{199, 3}_0) c in CNF: c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ -p_398 ∨ -b^{199, 3}_2 c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ -p_398 ∨ b^{199, 3}_1 c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ -p_398 ∨ -b^{199, 3}_0 c in DIMACS: 21926 21927 -21928 -398 -21929 0 21926 21927 -21928 -398 21930 0 21926 21927 -21928 -398 -21931 0 c 2+1 --> break c (-b^{199, 2}_2 ∧ b^{199, 2}_1 ∧ -b^{199, 2}_0 ∧ p_398) -> break c in CNF: c b^{199, 2}_2 ∨ -b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ -p_398 ∨ break c in DIMACS: 21926 -21927 21928 -398 1162 0 c 2-1 --> 1 c (-b^{199, 2}_2 ∧ b^{199, 2}_1 ∧ -b^{199, 2}_0 ∧ -p_398) -> (-b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ b^{199, 3}_0) c in CNF: c b^{199, 2}_2 ∨ -b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ p_398 ∨ -b^{199, 3}_2 c b^{199, 2}_2 ∨ -b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ p_398 ∨ -b^{199, 3}_1 c b^{199, 2}_2 ∨ -b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ p_398 ∨ b^{199, 3}_0 c in DIMACS: 21926 -21927 21928 398 -21929 0 21926 -21927 21928 398 -21930 0 21926 -21927 21928 398 21931 0 c 1-1 --> 0 c (-b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ b^{199, 2}_0 ∧ -p_398) -> (-b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ -b^{199, 3}_0) c in CNF: c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ p_398 ∨ -b^{199, 3}_2 c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ p_398 ∨ -b^{199, 3}_1 c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ p_398 ∨ -b^{199, 3}_0 c in DIMACS: 21926 21927 -21928 398 -21929 0 21926 21927 -21928 398 -21930 0 21926 21927 -21928 398 -21931 0 c 0-1 --> -1 c (-b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ -b^{199, 2}_0 ∧ -p_398) -> ( b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ b^{199, 3}_0) c in CNF: c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ p_398 ∨ b^{199, 3}_2 c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ p_398 ∨ -b^{199, 3}_1 c b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ p_398 ∨ b^{199, 3}_0 c in DIMACS: 21926 21927 21928 398 21929 0 21926 21927 21928 398 -21930 0 21926 21927 21928 398 21931 0 c -1-1 --> -2 c ( b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ b^{199, 2}_0 ∧ -p_398) -> ( b^{199, 3}_2 ∧ b^{199, 3}_1 ∧ -b^{199, 3}_0) c in CNF: c -b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ p_398 ∨ b^{199, 3}_2 c -b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ p_398 ∨ b^{199, 3}_1 c -b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ p_398 ∨ -b^{199, 3}_0 c in DIMACS: -21926 21927 -21928 398 21929 0 -21926 21927 -21928 398 21930 0 -21926 21927 -21928 398 -21931 0 c -2-1 --> break c ( b^{199, 2}_2 ∧ b^{199, 2}_1 ∧ -b^{199, 2}_0 ∧ -p_398) -> break c in CNF: c -b^{199, 2}_2 ∨ -b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ p_398 ∨ break c in DIMACS: -21926 -21927 21928 398 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{199, 2}_2 ∧ -b^{199, 2}_1 ∧ -b^{199, 2}_0 ∧ true) c in CNF: c -b^{199, 2}_2 ∨ b^{199, 2}_1 ∨ b^{199, 2}_0 ∨ false c in DIMACS: -21926 21927 21928 0 c 3 does not represent an automaton state. c -(-b^{199, 2}_2 ∧ b^{199, 2}_1 ∧ b^{199, 2}_0 ∧ true) c in CNF: c b^{199, 2}_2 ∨ -b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ false c in DIMACS: 21926 -21927 -21928 0 c -3 does not represent an automaton state. c -( b^{199, 2}_2 ∧ b^{199, 2}_1 ∧ b^{199, 2}_0 ∧ true) c in CNF: c -b^{199, 2}_2 ∨ -b^{199, 2}_1 ∨ -b^{199, 2}_0 ∨ false c in DIMACS: -21926 -21927 -21928 0 c i = 3 c -2+1 --> -1 c ( b^{199, 3}_2 ∧ b^{199, 3}_1 ∧ -b^{199, 3}_0 ∧ p_597) -> ( b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ b^{199, 4}_0) c in CNF: c -b^{199, 3}_2 ∨ -b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ -p_597 ∨ b^{199, 4}_2 c -b^{199, 3}_2 ∨ -b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ -p_597 ∨ -b^{199, 4}_1 c -b^{199, 3}_2 ∨ -b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ -p_597 ∨ b^{199, 4}_0 c in DIMACS: -21929 -21930 21931 -597 21932 0 -21929 -21930 21931 -597 -21933 0 -21929 -21930 21931 -597 21934 0 c -1+1 --> 0 c ( b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ b^{199, 3}_0 ∧ p_597) -> (-b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ -b^{199, 4}_0) c in CNF: c -b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ -p_597 ∨ -b^{199, 4}_2 c -b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ -p_597 ∨ -b^{199, 4}_1 c -b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ -p_597 ∨ -b^{199, 4}_0 c in DIMACS: -21929 21930 -21931 -597 -21932 0 -21929 21930 -21931 -597 -21933 0 -21929 21930 -21931 -597 -21934 0 c 0+1 --> 1 c (-b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ -b^{199, 3}_0 ∧ p_597) -> (-b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ b^{199, 4}_0) c in CNF: c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ -p_597 ∨ -b^{199, 4}_2 c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ -p_597 ∨ -b^{199, 4}_1 c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ -p_597 ∨ b^{199, 4}_0 c in DIMACS: 21929 21930 21931 -597 -21932 0 21929 21930 21931 -597 -21933 0 21929 21930 21931 -597 21934 0 c 1+1 --> 2 c (-b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ b^{199, 3}_0 ∧ p_597) -> (-b^{199, 4}_2 ∧ b^{199, 4}_1 ∧ -b^{199, 4}_0) c in CNF: c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ -p_597 ∨ -b^{199, 4}_2 c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ -p_597 ∨ b^{199, 4}_1 c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ -p_597 ∨ -b^{199, 4}_0 c in DIMACS: 21929 21930 -21931 -597 -21932 0 21929 21930 -21931 -597 21933 0 21929 21930 -21931 -597 -21934 0 c 2+1 --> break c (-b^{199, 3}_2 ∧ b^{199, 3}_1 ∧ -b^{199, 3}_0 ∧ p_597) -> break c in CNF: c b^{199, 3}_2 ∨ -b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ -p_597 ∨ break c in DIMACS: 21929 -21930 21931 -597 1162 0 c 2-1 --> 1 c (-b^{199, 3}_2 ∧ b^{199, 3}_1 ∧ -b^{199, 3}_0 ∧ -p_597) -> (-b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ b^{199, 4}_0) c in CNF: c b^{199, 3}_2 ∨ -b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ p_597 ∨ -b^{199, 4}_2 c b^{199, 3}_2 ∨ -b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ p_597 ∨ -b^{199, 4}_1 c b^{199, 3}_2 ∨ -b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ p_597 ∨ b^{199, 4}_0 c in DIMACS: 21929 -21930 21931 597 -21932 0 21929 -21930 21931 597 -21933 0 21929 -21930 21931 597 21934 0 c 1-1 --> 0 c (-b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ b^{199, 3}_0 ∧ -p_597) -> (-b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ -b^{199, 4}_0) c in CNF: c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ p_597 ∨ -b^{199, 4}_2 c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ p_597 ∨ -b^{199, 4}_1 c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ p_597 ∨ -b^{199, 4}_0 c in DIMACS: 21929 21930 -21931 597 -21932 0 21929 21930 -21931 597 -21933 0 21929 21930 -21931 597 -21934 0 c 0-1 --> -1 c (-b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ -b^{199, 3}_0 ∧ -p_597) -> ( b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ b^{199, 4}_0) c in CNF: c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ p_597 ∨ b^{199, 4}_2 c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ p_597 ∨ -b^{199, 4}_1 c b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ p_597 ∨ b^{199, 4}_0 c in DIMACS: 21929 21930 21931 597 21932 0 21929 21930 21931 597 -21933 0 21929 21930 21931 597 21934 0 c -1-1 --> -2 c ( b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ b^{199, 3}_0 ∧ -p_597) -> ( b^{199, 4}_2 ∧ b^{199, 4}_1 ∧ -b^{199, 4}_0) c in CNF: c -b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ p_597 ∨ b^{199, 4}_2 c -b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ p_597 ∨ b^{199, 4}_1 c -b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ p_597 ∨ -b^{199, 4}_0 c in DIMACS: -21929 21930 -21931 597 21932 0 -21929 21930 -21931 597 21933 0 -21929 21930 -21931 597 -21934 0 c -2-1 --> break c ( b^{199, 3}_2 ∧ b^{199, 3}_1 ∧ -b^{199, 3}_0 ∧ -p_597) -> break c in CNF: c -b^{199, 3}_2 ∨ -b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ p_597 ∨ break c in DIMACS: -21929 -21930 21931 597 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{199, 3}_2 ∧ -b^{199, 3}_1 ∧ -b^{199, 3}_0 ∧ true) c in CNF: c -b^{199, 3}_2 ∨ b^{199, 3}_1 ∨ b^{199, 3}_0 ∨ false c in DIMACS: -21929 21930 21931 0 c 3 does not represent an automaton state. c -(-b^{199, 3}_2 ∧ b^{199, 3}_1 ∧ b^{199, 3}_0 ∧ true) c in CNF: c b^{199, 3}_2 ∨ -b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ false c in DIMACS: 21929 -21930 -21931 0 c -3 does not represent an automaton state. c -( b^{199, 3}_2 ∧ b^{199, 3}_1 ∧ b^{199, 3}_0 ∧ true) c in CNF: c -b^{199, 3}_2 ∨ -b^{199, 3}_1 ∨ -b^{199, 3}_0 ∨ false c in DIMACS: -21929 -21930 -21931 0 c i = 4 c -2+1 --> -1 c ( b^{199, 4}_2 ∧ b^{199, 4}_1 ∧ -b^{199, 4}_0 ∧ p_796) -> ( b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ b^{199, 5}_0) c in CNF: c -b^{199, 4}_2 ∨ -b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ -p_796 ∨ b^{199, 5}_2 c -b^{199, 4}_2 ∨ -b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ -p_796 ∨ -b^{199, 5}_1 c -b^{199, 4}_2 ∨ -b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ -p_796 ∨ b^{199, 5}_0 c in DIMACS: -21932 -21933 21934 -796 21935 0 -21932 -21933 21934 -796 -21936 0 -21932 -21933 21934 -796 21937 0 c -1+1 --> 0 c ( b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ b^{199, 4}_0 ∧ p_796) -> (-b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ -b^{199, 5}_0) c in CNF: c -b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ -p_796 ∨ -b^{199, 5}_2 c -b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ -p_796 ∨ -b^{199, 5}_1 c -b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ -p_796 ∨ -b^{199, 5}_0 c in DIMACS: -21932 21933 -21934 -796 -21935 0 -21932 21933 -21934 -796 -21936 0 -21932 21933 -21934 -796 -21937 0 c 0+1 --> 1 c (-b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ -b^{199, 4}_0 ∧ p_796) -> (-b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ b^{199, 5}_0) c in CNF: c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ -p_796 ∨ -b^{199, 5}_2 c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ -p_796 ∨ -b^{199, 5}_1 c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ -p_796 ∨ b^{199, 5}_0 c in DIMACS: 21932 21933 21934 -796 -21935 0 21932 21933 21934 -796 -21936 0 21932 21933 21934 -796 21937 0 c 1+1 --> 2 c (-b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ b^{199, 4}_0 ∧ p_796) -> (-b^{199, 5}_2 ∧ b^{199, 5}_1 ∧ -b^{199, 5}_0) c in CNF: c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ -p_796 ∨ -b^{199, 5}_2 c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ -p_796 ∨ b^{199, 5}_1 c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ -p_796 ∨ -b^{199, 5}_0 c in DIMACS: 21932 21933 -21934 -796 -21935 0 21932 21933 -21934 -796 21936 0 21932 21933 -21934 -796 -21937 0 c 2+1 --> break c (-b^{199, 4}_2 ∧ b^{199, 4}_1 ∧ -b^{199, 4}_0 ∧ p_796) -> break c in CNF: c b^{199, 4}_2 ∨ -b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ -p_796 ∨ break c in DIMACS: 21932 -21933 21934 -796 1162 0 c 2-1 --> 1 c (-b^{199, 4}_2 ∧ b^{199, 4}_1 ∧ -b^{199, 4}_0 ∧ -p_796) -> (-b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ b^{199, 5}_0) c in CNF: c b^{199, 4}_2 ∨ -b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ p_796 ∨ -b^{199, 5}_2 c b^{199, 4}_2 ∨ -b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ p_796 ∨ -b^{199, 5}_1 c b^{199, 4}_2 ∨ -b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ p_796 ∨ b^{199, 5}_0 c in DIMACS: 21932 -21933 21934 796 -21935 0 21932 -21933 21934 796 -21936 0 21932 -21933 21934 796 21937 0 c 1-1 --> 0 c (-b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ b^{199, 4}_0 ∧ -p_796) -> (-b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ -b^{199, 5}_0) c in CNF: c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ p_796 ∨ -b^{199, 5}_2 c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ p_796 ∨ -b^{199, 5}_1 c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ p_796 ∨ -b^{199, 5}_0 c in DIMACS: 21932 21933 -21934 796 -21935 0 21932 21933 -21934 796 -21936 0 21932 21933 -21934 796 -21937 0 c 0-1 --> -1 c (-b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ -b^{199, 4}_0 ∧ -p_796) -> ( b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ b^{199, 5}_0) c in CNF: c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ p_796 ∨ b^{199, 5}_2 c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ p_796 ∨ -b^{199, 5}_1 c b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ p_796 ∨ b^{199, 5}_0 c in DIMACS: 21932 21933 21934 796 21935 0 21932 21933 21934 796 -21936 0 21932 21933 21934 796 21937 0 c -1-1 --> -2 c ( b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ b^{199, 4}_0 ∧ -p_796) -> ( b^{199, 5}_2 ∧ b^{199, 5}_1 ∧ -b^{199, 5}_0) c in CNF: c -b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ p_796 ∨ b^{199, 5}_2 c -b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ p_796 ∨ b^{199, 5}_1 c -b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ p_796 ∨ -b^{199, 5}_0 c in DIMACS: -21932 21933 -21934 796 21935 0 -21932 21933 -21934 796 21936 0 -21932 21933 -21934 796 -21937 0 c -2-1 --> break c ( b^{199, 4}_2 ∧ b^{199, 4}_1 ∧ -b^{199, 4}_0 ∧ -p_796) -> break c in CNF: c -b^{199, 4}_2 ∨ -b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ p_796 ∨ break c in DIMACS: -21932 -21933 21934 796 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{199, 4}_2 ∧ -b^{199, 4}_1 ∧ -b^{199, 4}_0 ∧ true) c in CNF: c -b^{199, 4}_2 ∨ b^{199, 4}_1 ∨ b^{199, 4}_0 ∨ false c in DIMACS: -21932 21933 21934 0 c 3 does not represent an automaton state. c -(-b^{199, 4}_2 ∧ b^{199, 4}_1 ∧ b^{199, 4}_0 ∧ true) c in CNF: c b^{199, 4}_2 ∨ -b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ false c in DIMACS: 21932 -21933 -21934 0 c -3 does not represent an automaton state. c -( b^{199, 4}_2 ∧ b^{199, 4}_1 ∧ b^{199, 4}_0 ∧ true) c in CNF: c -b^{199, 4}_2 ∨ -b^{199, 4}_1 ∨ -b^{199, 4}_0 ∨ false c in DIMACS: -21932 -21933 -21934 0 c i = 5 c -2+1 --> -1 c ( b^{199, 5}_2 ∧ b^{199, 5}_1 ∧ -b^{199, 5}_0 ∧ p_995) -> ( b^{199, 6}_2 ∧ -b^{199, 6}_1 ∧ b^{199, 6}_0) c in CNF: c -b^{199, 5}_2 ∨ -b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ -p_995 ∨ b^{199, 6}_2 c -b^{199, 5}_2 ∨ -b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ -p_995 ∨ -b^{199, 6}_1 c -b^{199, 5}_2 ∨ -b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ -p_995 ∨ b^{199, 6}_0 c in DIMACS: -21935 -21936 21937 -995 21938 0 -21935 -21936 21937 -995 -21939 0 -21935 -21936 21937 -995 21940 0 c -1+1 --> 0 c ( b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ b^{199, 5}_0 ∧ p_995) -> (-b^{199, 6}_2 ∧ -b^{199, 6}_1 ∧ -b^{199, 6}_0) c in CNF: c -b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ -p_995 ∨ -b^{199, 6}_2 c -b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ -p_995 ∨ -b^{199, 6}_1 c -b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ -p_995 ∨ -b^{199, 6}_0 c in DIMACS: -21935 21936 -21937 -995 -21938 0 -21935 21936 -21937 -995 -21939 0 -21935 21936 -21937 -995 -21940 0 c 0+1 --> 1 c (-b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ -b^{199, 5}_0 ∧ p_995) -> (-b^{199, 6}_2 ∧ -b^{199, 6}_1 ∧ b^{199, 6}_0) c in CNF: c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ -p_995 ∨ -b^{199, 6}_2 c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ -p_995 ∨ -b^{199, 6}_1 c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ -p_995 ∨ b^{199, 6}_0 c in DIMACS: 21935 21936 21937 -995 -21938 0 21935 21936 21937 -995 -21939 0 21935 21936 21937 -995 21940 0 c 1+1 --> 2 c (-b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ b^{199, 5}_0 ∧ p_995) -> (-b^{199, 6}_2 ∧ b^{199, 6}_1 ∧ -b^{199, 6}_0) c in CNF: c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ -p_995 ∨ -b^{199, 6}_2 c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ -p_995 ∨ b^{199, 6}_1 c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ -p_995 ∨ -b^{199, 6}_0 c in DIMACS: 21935 21936 -21937 -995 -21938 0 21935 21936 -21937 -995 21939 0 21935 21936 -21937 -995 -21940 0 c 2+1 --> break c (-b^{199, 5}_2 ∧ b^{199, 5}_1 ∧ -b^{199, 5}_0 ∧ p_995) -> break c in CNF: c b^{199, 5}_2 ∨ -b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ -p_995 ∨ break c in DIMACS: 21935 -21936 21937 -995 1162 0 c 2-1 --> 1 c (-b^{199, 5}_2 ∧ b^{199, 5}_1 ∧ -b^{199, 5}_0 ∧ -p_995) -> (-b^{199, 6}_2 ∧ -b^{199, 6}_1 ∧ b^{199, 6}_0) c in CNF: c b^{199, 5}_2 ∨ -b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ p_995 ∨ -b^{199, 6}_2 c b^{199, 5}_2 ∨ -b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ p_995 ∨ -b^{199, 6}_1 c b^{199, 5}_2 ∨ -b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ p_995 ∨ b^{199, 6}_0 c in DIMACS: 21935 -21936 21937 995 -21938 0 21935 -21936 21937 995 -21939 0 21935 -21936 21937 995 21940 0 c 1-1 --> 0 c (-b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ b^{199, 5}_0 ∧ -p_995) -> (-b^{199, 6}_2 ∧ -b^{199, 6}_1 ∧ -b^{199, 6}_0) c in CNF: c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ p_995 ∨ -b^{199, 6}_2 c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ p_995 ∨ -b^{199, 6}_1 c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ p_995 ∨ -b^{199, 6}_0 c in DIMACS: 21935 21936 -21937 995 -21938 0 21935 21936 -21937 995 -21939 0 21935 21936 -21937 995 -21940 0 c 0-1 --> -1 c (-b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ -b^{199, 5}_0 ∧ -p_995) -> ( b^{199, 6}_2 ∧ -b^{199, 6}_1 ∧ b^{199, 6}_0) c in CNF: c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ p_995 ∨ b^{199, 6}_2 c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ p_995 ∨ -b^{199, 6}_1 c b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ p_995 ∨ b^{199, 6}_0 c in DIMACS: 21935 21936 21937 995 21938 0 21935 21936 21937 995 -21939 0 21935 21936 21937 995 21940 0 c -1-1 --> -2 c ( b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ b^{199, 5}_0 ∧ -p_995) -> ( b^{199, 6}_2 ∧ b^{199, 6}_1 ∧ -b^{199, 6}_0) c in CNF: c -b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ p_995 ∨ b^{199, 6}_2 c -b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ p_995 ∨ b^{199, 6}_1 c -b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ p_995 ∨ -b^{199, 6}_0 c in DIMACS: -21935 21936 -21937 995 21938 0 -21935 21936 -21937 995 21939 0 -21935 21936 -21937 995 -21940 0 c -2-1 --> break c ( b^{199, 5}_2 ∧ b^{199, 5}_1 ∧ -b^{199, 5}_0 ∧ -p_995) -> break c in CNF: c -b^{199, 5}_2 ∨ -b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ p_995 ∨ break c in DIMACS: -21935 -21936 21937 995 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{199, 5}_2 ∧ -b^{199, 5}_1 ∧ -b^{199, 5}_0 ∧ true) c in CNF: c -b^{199, 5}_2 ∨ b^{199, 5}_1 ∨ b^{199, 5}_0 ∨ false c in DIMACS: -21935 21936 21937 0 c 3 does not represent an automaton state. c -(-b^{199, 5}_2 ∧ b^{199, 5}_1 ∧ b^{199, 5}_0 ∧ true) c in CNF: c b^{199, 5}_2 ∨ -b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ false c in DIMACS: 21935 -21936 -21937 0 c -3 does not represent an automaton state. c -( b^{199, 5}_2 ∧ b^{199, 5}_1 ∧ b^{199, 5}_0 ∧ true) c in CNF: c -b^{199, 5}_2 ∨ -b^{199, 5}_1 ∨ -b^{199, 5}_0 ∨ false c in DIMACS: -21935 -21936 -21937 0 c INIT for k = 200 c -b^{200, 1}_2 c -b^{200, 1}_1 c -b^{200, 1}_0 c in DIMACS: -21941 0 -21942 0 -21943 0 c Transitions for k = 200 c i = 1 c -2+1 --> -1 c ( b^{200, 1}_2 ∧ b^{200, 1}_1 ∧ -b^{200, 1}_0 ∧ p_200) -> ( b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ b^{200, 2}_0) c in CNF: c -b^{200, 1}_2 ∨ -b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ -p_200 ∨ b^{200, 2}_2 c -b^{200, 1}_2 ∨ -b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ -p_200 ∨ -b^{200, 2}_1 c -b^{200, 1}_2 ∨ -b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ -p_200 ∨ b^{200, 2}_0 c in DIMACS: -21941 -21942 21943 -200 21944 0 -21941 -21942 21943 -200 -21945 0 -21941 -21942 21943 -200 21946 0 c -1+1 --> 0 c ( b^{200, 1}_2 ∧ -b^{200, 1}_1 ∧ b^{200, 1}_0 ∧ p_200) -> (-b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ -b^{200, 2}_0) c in CNF: c -b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ -p_200 ∨ -b^{200, 2}_2 c -b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ -p_200 ∨ -b^{200, 2}_1 c -b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ -p_200 ∨ -b^{200, 2}_0 c in DIMACS: -21941 21942 -21943 -200 -21944 0 -21941 21942 -21943 -200 -21945 0 -21941 21942 -21943 -200 -21946 0 c 0+1 --> 1 c (-b^{200, 1}_2 ∧ -b^{200, 1}_1 ∧ -b^{200, 1}_0 ∧ p_200) -> (-b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ b^{200, 2}_0) c in CNF: c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ -p_200 ∨ -b^{200, 2}_2 c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ -p_200 ∨ -b^{200, 2}_1 c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ -p_200 ∨ b^{200, 2}_0 c in DIMACS: 21941 21942 21943 -200 -21944 0 21941 21942 21943 -200 -21945 0 21941 21942 21943 -200 21946 0 c 1+1 --> 2 c (-b^{200, 1}_2 ∧ -b^{200, 1}_1 ∧ b^{200, 1}_0 ∧ p_200) -> (-b^{200, 2}_2 ∧ b^{200, 2}_1 ∧ -b^{200, 2}_0) c in CNF: c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ -p_200 ∨ -b^{200, 2}_2 c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ -p_200 ∨ b^{200, 2}_1 c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ -p_200 ∨ -b^{200, 2}_0 c in DIMACS: 21941 21942 -21943 -200 -21944 0 21941 21942 -21943 -200 21945 0 21941 21942 -21943 -200 -21946 0 c 2+1 --> break c (-b^{200, 1}_2 ∧ b^{200, 1}_1 ∧ -b^{200, 1}_0 ∧ p_200) -> break c in CNF: c b^{200, 1}_2 ∨ -b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ -p_200 ∨ break c in DIMACS: 21941 -21942 21943 -200 1162 0 c 2-1 --> 1 c (-b^{200, 1}_2 ∧ b^{200, 1}_1 ∧ -b^{200, 1}_0 ∧ -p_200) -> (-b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ b^{200, 2}_0) c in CNF: c b^{200, 1}_2 ∨ -b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ p_200 ∨ -b^{200, 2}_2 c b^{200, 1}_2 ∨ -b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ p_200 ∨ -b^{200, 2}_1 c b^{200, 1}_2 ∨ -b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ p_200 ∨ b^{200, 2}_0 c in DIMACS: 21941 -21942 21943 200 -21944 0 21941 -21942 21943 200 -21945 0 21941 -21942 21943 200 21946 0 c 1-1 --> 0 c (-b^{200, 1}_2 ∧ -b^{200, 1}_1 ∧ b^{200, 1}_0 ∧ -p_200) -> (-b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ -b^{200, 2}_0) c in CNF: c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ p_200 ∨ -b^{200, 2}_2 c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ p_200 ∨ -b^{200, 2}_1 c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ p_200 ∨ -b^{200, 2}_0 c in DIMACS: 21941 21942 -21943 200 -21944 0 21941 21942 -21943 200 -21945 0 21941 21942 -21943 200 -21946 0 c 0-1 --> -1 c (-b^{200, 1}_2 ∧ -b^{200, 1}_1 ∧ -b^{200, 1}_0 ∧ -p_200) -> ( b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ b^{200, 2}_0) c in CNF: c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ p_200 ∨ b^{200, 2}_2 c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ p_200 ∨ -b^{200, 2}_1 c b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ p_200 ∨ b^{200, 2}_0 c in DIMACS: 21941 21942 21943 200 21944 0 21941 21942 21943 200 -21945 0 21941 21942 21943 200 21946 0 c -1-1 --> -2 c ( b^{200, 1}_2 ∧ -b^{200, 1}_1 ∧ b^{200, 1}_0 ∧ -p_200) -> ( b^{200, 2}_2 ∧ b^{200, 2}_1 ∧ -b^{200, 2}_0) c in CNF: c -b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ p_200 ∨ b^{200, 2}_2 c -b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ p_200 ∨ b^{200, 2}_1 c -b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ p_200 ∨ -b^{200, 2}_0 c in DIMACS: -21941 21942 -21943 200 21944 0 -21941 21942 -21943 200 21945 0 -21941 21942 -21943 200 -21946 0 c -2-1 --> break c ( b^{200, 1}_2 ∧ b^{200, 1}_1 ∧ -b^{200, 1}_0 ∧ -p_200) -> break c in CNF: c -b^{200, 1}_2 ∨ -b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ p_200 ∨ break c in DIMACS: -21941 -21942 21943 200 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{200, 1}_2 ∧ -b^{200, 1}_1 ∧ -b^{200, 1}_0 ∧ true) c in CNF: c -b^{200, 1}_2 ∨ b^{200, 1}_1 ∨ b^{200, 1}_0 ∨ false c in DIMACS: -21941 21942 21943 0 c 3 does not represent an automaton state. c -(-b^{200, 1}_2 ∧ b^{200, 1}_1 ∧ b^{200, 1}_0 ∧ true) c in CNF: c b^{200, 1}_2 ∨ -b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ false c in DIMACS: 21941 -21942 -21943 0 c -3 does not represent an automaton state. c -( b^{200, 1}_2 ∧ b^{200, 1}_1 ∧ b^{200, 1}_0 ∧ true) c in CNF: c -b^{200, 1}_2 ∨ -b^{200, 1}_1 ∨ -b^{200, 1}_0 ∨ false c in DIMACS: -21941 -21942 -21943 0 c i = 2 c -2+1 --> -1 c ( b^{200, 2}_2 ∧ b^{200, 2}_1 ∧ -b^{200, 2}_0 ∧ p_400) -> ( b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ b^{200, 3}_0) c in CNF: c -b^{200, 2}_2 ∨ -b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ -p_400 ∨ b^{200, 3}_2 c -b^{200, 2}_2 ∨ -b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ -p_400 ∨ -b^{200, 3}_1 c -b^{200, 2}_2 ∨ -b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ -p_400 ∨ b^{200, 3}_0 c in DIMACS: -21944 -21945 21946 -400 21947 0 -21944 -21945 21946 -400 -21948 0 -21944 -21945 21946 -400 21949 0 c -1+1 --> 0 c ( b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ b^{200, 2}_0 ∧ p_400) -> (-b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ -b^{200, 3}_0) c in CNF: c -b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ -p_400 ∨ -b^{200, 3}_2 c -b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ -p_400 ∨ -b^{200, 3}_1 c -b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ -p_400 ∨ -b^{200, 3}_0 c in DIMACS: -21944 21945 -21946 -400 -21947 0 -21944 21945 -21946 -400 -21948 0 -21944 21945 -21946 -400 -21949 0 c 0+1 --> 1 c (-b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ -b^{200, 2}_0 ∧ p_400) -> (-b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ b^{200, 3}_0) c in CNF: c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ -p_400 ∨ -b^{200, 3}_2 c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ -p_400 ∨ -b^{200, 3}_1 c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ -p_400 ∨ b^{200, 3}_0 c in DIMACS: 21944 21945 21946 -400 -21947 0 21944 21945 21946 -400 -21948 0 21944 21945 21946 -400 21949 0 c 1+1 --> 2 c (-b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ b^{200, 2}_0 ∧ p_400) -> (-b^{200, 3}_2 ∧ b^{200, 3}_1 ∧ -b^{200, 3}_0) c in CNF: c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ -p_400 ∨ -b^{200, 3}_2 c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ -p_400 ∨ b^{200, 3}_1 c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ -p_400 ∨ -b^{200, 3}_0 c in DIMACS: 21944 21945 -21946 -400 -21947 0 21944 21945 -21946 -400 21948 0 21944 21945 -21946 -400 -21949 0 c 2+1 --> break c (-b^{200, 2}_2 ∧ b^{200, 2}_1 ∧ -b^{200, 2}_0 ∧ p_400) -> break c in CNF: c b^{200, 2}_2 ∨ -b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ -p_400 ∨ break c in DIMACS: 21944 -21945 21946 -400 1162 0 c 2-1 --> 1 c (-b^{200, 2}_2 ∧ b^{200, 2}_1 ∧ -b^{200, 2}_0 ∧ -p_400) -> (-b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ b^{200, 3}_0) c in CNF: c b^{200, 2}_2 ∨ -b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ p_400 ∨ -b^{200, 3}_2 c b^{200, 2}_2 ∨ -b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ p_400 ∨ -b^{200, 3}_1 c b^{200, 2}_2 ∨ -b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ p_400 ∨ b^{200, 3}_0 c in DIMACS: 21944 -21945 21946 400 -21947 0 21944 -21945 21946 400 -21948 0 21944 -21945 21946 400 21949 0 c 1-1 --> 0 c (-b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ b^{200, 2}_0 ∧ -p_400) -> (-b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ -b^{200, 3}_0) c in CNF: c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ p_400 ∨ -b^{200, 3}_2 c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ p_400 ∨ -b^{200, 3}_1 c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ p_400 ∨ -b^{200, 3}_0 c in DIMACS: 21944 21945 -21946 400 -21947 0 21944 21945 -21946 400 -21948 0 21944 21945 -21946 400 -21949 0 c 0-1 --> -1 c (-b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ -b^{200, 2}_0 ∧ -p_400) -> ( b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ b^{200, 3}_0) c in CNF: c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ p_400 ∨ b^{200, 3}_2 c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ p_400 ∨ -b^{200, 3}_1 c b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ p_400 ∨ b^{200, 3}_0 c in DIMACS: 21944 21945 21946 400 21947 0 21944 21945 21946 400 -21948 0 21944 21945 21946 400 21949 0 c -1-1 --> -2 c ( b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ b^{200, 2}_0 ∧ -p_400) -> ( b^{200, 3}_2 ∧ b^{200, 3}_1 ∧ -b^{200, 3}_0) c in CNF: c -b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ p_400 ∨ b^{200, 3}_2 c -b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ p_400 ∨ b^{200, 3}_1 c -b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ p_400 ∨ -b^{200, 3}_0 c in DIMACS: -21944 21945 -21946 400 21947 0 -21944 21945 -21946 400 21948 0 -21944 21945 -21946 400 -21949 0 c -2-1 --> break c ( b^{200, 2}_2 ∧ b^{200, 2}_1 ∧ -b^{200, 2}_0 ∧ -p_400) -> break c in CNF: c -b^{200, 2}_2 ∨ -b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ p_400 ∨ break c in DIMACS: -21944 -21945 21946 400 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{200, 2}_2 ∧ -b^{200, 2}_1 ∧ -b^{200, 2}_0 ∧ true) c in CNF: c -b^{200, 2}_2 ∨ b^{200, 2}_1 ∨ b^{200, 2}_0 ∨ false c in DIMACS: -21944 21945 21946 0 c 3 does not represent an automaton state. c -(-b^{200, 2}_2 ∧ b^{200, 2}_1 ∧ b^{200, 2}_0 ∧ true) c in CNF: c b^{200, 2}_2 ∨ -b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ false c in DIMACS: 21944 -21945 -21946 0 c -3 does not represent an automaton state. c -( b^{200, 2}_2 ∧ b^{200, 2}_1 ∧ b^{200, 2}_0 ∧ true) c in CNF: c -b^{200, 2}_2 ∨ -b^{200, 2}_1 ∨ -b^{200, 2}_0 ∨ false c in DIMACS: -21944 -21945 -21946 0 c i = 3 c -2+1 --> -1 c ( b^{200, 3}_2 ∧ b^{200, 3}_1 ∧ -b^{200, 3}_0 ∧ p_600) -> ( b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ b^{200, 4}_0) c in CNF: c -b^{200, 3}_2 ∨ -b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ -p_600 ∨ b^{200, 4}_2 c -b^{200, 3}_2 ∨ -b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ -p_600 ∨ -b^{200, 4}_1 c -b^{200, 3}_2 ∨ -b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ -p_600 ∨ b^{200, 4}_0 c in DIMACS: -21947 -21948 21949 -600 21950 0 -21947 -21948 21949 -600 -21951 0 -21947 -21948 21949 -600 21952 0 c -1+1 --> 0 c ( b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ b^{200, 3}_0 ∧ p_600) -> (-b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ -b^{200, 4}_0) c in CNF: c -b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ -p_600 ∨ -b^{200, 4}_2 c -b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ -p_600 ∨ -b^{200, 4}_1 c -b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ -p_600 ∨ -b^{200, 4}_0 c in DIMACS: -21947 21948 -21949 -600 -21950 0 -21947 21948 -21949 -600 -21951 0 -21947 21948 -21949 -600 -21952 0 c 0+1 --> 1 c (-b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ -b^{200, 3}_0 ∧ p_600) -> (-b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ b^{200, 4}_0) c in CNF: c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ -p_600 ∨ -b^{200, 4}_2 c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ -p_600 ∨ -b^{200, 4}_1 c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ -p_600 ∨ b^{200, 4}_0 c in DIMACS: 21947 21948 21949 -600 -21950 0 21947 21948 21949 -600 -21951 0 21947 21948 21949 -600 21952 0 c 1+1 --> 2 c (-b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ b^{200, 3}_0 ∧ p_600) -> (-b^{200, 4}_2 ∧ b^{200, 4}_1 ∧ -b^{200, 4}_0) c in CNF: c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ -p_600 ∨ -b^{200, 4}_2 c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ -p_600 ∨ b^{200, 4}_1 c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ -p_600 ∨ -b^{200, 4}_0 c in DIMACS: 21947 21948 -21949 -600 -21950 0 21947 21948 -21949 -600 21951 0 21947 21948 -21949 -600 -21952 0 c 2+1 --> break c (-b^{200, 3}_2 ∧ b^{200, 3}_1 ∧ -b^{200, 3}_0 ∧ p_600) -> break c in CNF: c b^{200, 3}_2 ∨ -b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ -p_600 ∨ break c in DIMACS: 21947 -21948 21949 -600 1162 0 c 2-1 --> 1 c (-b^{200, 3}_2 ∧ b^{200, 3}_1 ∧ -b^{200, 3}_0 ∧ -p_600) -> (-b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ b^{200, 4}_0) c in CNF: c b^{200, 3}_2 ∨ -b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ p_600 ∨ -b^{200, 4}_2 c b^{200, 3}_2 ∨ -b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ p_600 ∨ -b^{200, 4}_1 c b^{200, 3}_2 ∨ -b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ p_600 ∨ b^{200, 4}_0 c in DIMACS: 21947 -21948 21949 600 -21950 0 21947 -21948 21949 600 -21951 0 21947 -21948 21949 600 21952 0 c 1-1 --> 0 c (-b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ b^{200, 3}_0 ∧ -p_600) -> (-b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ -b^{200, 4}_0) c in CNF: c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ p_600 ∨ -b^{200, 4}_2 c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ p_600 ∨ -b^{200, 4}_1 c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ p_600 ∨ -b^{200, 4}_0 c in DIMACS: 21947 21948 -21949 600 -21950 0 21947 21948 -21949 600 -21951 0 21947 21948 -21949 600 -21952 0 c 0-1 --> -1 c (-b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ -b^{200, 3}_0 ∧ -p_600) -> ( b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ b^{200, 4}_0) c in CNF: c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ p_600 ∨ b^{200, 4}_2 c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ p_600 ∨ -b^{200, 4}_1 c b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ p_600 ∨ b^{200, 4}_0 c in DIMACS: 21947 21948 21949 600 21950 0 21947 21948 21949 600 -21951 0 21947 21948 21949 600 21952 0 c -1-1 --> -2 c ( b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ b^{200, 3}_0 ∧ -p_600) -> ( b^{200, 4}_2 ∧ b^{200, 4}_1 ∧ -b^{200, 4}_0) c in CNF: c -b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ p_600 ∨ b^{200, 4}_2 c -b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ p_600 ∨ b^{200, 4}_1 c -b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ p_600 ∨ -b^{200, 4}_0 c in DIMACS: -21947 21948 -21949 600 21950 0 -21947 21948 -21949 600 21951 0 -21947 21948 -21949 600 -21952 0 c -2-1 --> break c ( b^{200, 3}_2 ∧ b^{200, 3}_1 ∧ -b^{200, 3}_0 ∧ -p_600) -> break c in CNF: c -b^{200, 3}_2 ∨ -b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ p_600 ∨ break c in DIMACS: -21947 -21948 21949 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{200, 3}_2 ∧ -b^{200, 3}_1 ∧ -b^{200, 3}_0 ∧ true) c in CNF: c -b^{200, 3}_2 ∨ b^{200, 3}_1 ∨ b^{200, 3}_0 ∨ false c in DIMACS: -21947 21948 21949 0 c 3 does not represent an automaton state. c -(-b^{200, 3}_2 ∧ b^{200, 3}_1 ∧ b^{200, 3}_0 ∧ true) c in CNF: c b^{200, 3}_2 ∨ -b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ false c in DIMACS: 21947 -21948 -21949 0 c -3 does not represent an automaton state. c -( b^{200, 3}_2 ∧ b^{200, 3}_1 ∧ b^{200, 3}_0 ∧ true) c in CNF: c -b^{200, 3}_2 ∨ -b^{200, 3}_1 ∨ -b^{200, 3}_0 ∨ false c in DIMACS: -21947 -21948 -21949 0 c i = 4 c -2+1 --> -1 c ( b^{200, 4}_2 ∧ b^{200, 4}_1 ∧ -b^{200, 4}_0 ∧ p_800) -> ( b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ b^{200, 5}_0) c in CNF: c -b^{200, 4}_2 ∨ -b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ -p_800 ∨ b^{200, 5}_2 c -b^{200, 4}_2 ∨ -b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ -p_800 ∨ -b^{200, 5}_1 c -b^{200, 4}_2 ∨ -b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ -p_800 ∨ b^{200, 5}_0 c in DIMACS: -21950 -21951 21952 -800 21953 0 -21950 -21951 21952 -800 -21954 0 -21950 -21951 21952 -800 21955 0 c -1+1 --> 0 c ( b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ b^{200, 4}_0 ∧ p_800) -> (-b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ -b^{200, 5}_0) c in CNF: c -b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ -p_800 ∨ -b^{200, 5}_2 c -b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ -p_800 ∨ -b^{200, 5}_1 c -b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ -p_800 ∨ -b^{200, 5}_0 c in DIMACS: -21950 21951 -21952 -800 -21953 0 -21950 21951 -21952 -800 -21954 0 -21950 21951 -21952 -800 -21955 0 c 0+1 --> 1 c (-b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ -b^{200, 4}_0 ∧ p_800) -> (-b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ b^{200, 5}_0) c in CNF: c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ -p_800 ∨ -b^{200, 5}_2 c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ -p_800 ∨ -b^{200, 5}_1 c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ -p_800 ∨ b^{200, 5}_0 c in DIMACS: 21950 21951 21952 -800 -21953 0 21950 21951 21952 -800 -21954 0 21950 21951 21952 -800 21955 0 c 1+1 --> 2 c (-b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ b^{200, 4}_0 ∧ p_800) -> (-b^{200, 5}_2 ∧ b^{200, 5}_1 ∧ -b^{200, 5}_0) c in CNF: c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ -p_800 ∨ -b^{200, 5}_2 c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ -p_800 ∨ b^{200, 5}_1 c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ -p_800 ∨ -b^{200, 5}_0 c in DIMACS: 21950 21951 -21952 -800 -21953 0 21950 21951 -21952 -800 21954 0 21950 21951 -21952 -800 -21955 0 c 2+1 --> break c (-b^{200, 4}_2 ∧ b^{200, 4}_1 ∧ -b^{200, 4}_0 ∧ p_800) -> break c in CNF: c b^{200, 4}_2 ∨ -b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ -p_800 ∨ break c in DIMACS: 21950 -21951 21952 -800 1162 0 c 2-1 --> 1 c (-b^{200, 4}_2 ∧ b^{200, 4}_1 ∧ -b^{200, 4}_0 ∧ -p_800) -> (-b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ b^{200, 5}_0) c in CNF: c b^{200, 4}_2 ∨ -b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ p_800 ∨ -b^{200, 5}_2 c b^{200, 4}_2 ∨ -b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ p_800 ∨ -b^{200, 5}_1 c b^{200, 4}_2 ∨ -b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ p_800 ∨ b^{200, 5}_0 c in DIMACS: 21950 -21951 21952 800 -21953 0 21950 -21951 21952 800 -21954 0 21950 -21951 21952 800 21955 0 c 1-1 --> 0 c (-b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ b^{200, 4}_0 ∧ -p_800) -> (-b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ -b^{200, 5}_0) c in CNF: c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ p_800 ∨ -b^{200, 5}_2 c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ p_800 ∨ -b^{200, 5}_1 c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ p_800 ∨ -b^{200, 5}_0 c in DIMACS: 21950 21951 -21952 800 -21953 0 21950 21951 -21952 800 -21954 0 21950 21951 -21952 800 -21955 0 c 0-1 --> -1 c (-b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ -b^{200, 4}_0 ∧ -p_800) -> ( b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ b^{200, 5}_0) c in CNF: c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ p_800 ∨ b^{200, 5}_2 c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ p_800 ∨ -b^{200, 5}_1 c b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ p_800 ∨ b^{200, 5}_0 c in DIMACS: 21950 21951 21952 800 21953 0 21950 21951 21952 800 -21954 0 21950 21951 21952 800 21955 0 c -1-1 --> -2 c ( b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ b^{200, 4}_0 ∧ -p_800) -> ( b^{200, 5}_2 ∧ b^{200, 5}_1 ∧ -b^{200, 5}_0) c in CNF: c -b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ p_800 ∨ b^{200, 5}_2 c -b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ p_800 ∨ b^{200, 5}_1 c -b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ p_800 ∨ -b^{200, 5}_0 c in DIMACS: -21950 21951 -21952 800 21953 0 -21950 21951 -21952 800 21954 0 -21950 21951 -21952 800 -21955 0 c -2-1 --> break c ( b^{200, 4}_2 ∧ b^{200, 4}_1 ∧ -b^{200, 4}_0 ∧ -p_800) -> break c in CNF: c -b^{200, 4}_2 ∨ -b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ p_800 ∨ break c in DIMACS: -21950 -21951 21952 800 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{200, 4}_2 ∧ -b^{200, 4}_1 ∧ -b^{200, 4}_0 ∧ true) c in CNF: c -b^{200, 4}_2 ∨ b^{200, 4}_1 ∨ b^{200, 4}_0 ∨ false c in DIMACS: -21950 21951 21952 0 c 3 does not represent an automaton state. c -(-b^{200, 4}_2 ∧ b^{200, 4}_1 ∧ b^{200, 4}_0 ∧ true) c in CNF: c b^{200, 4}_2 ∨ -b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ false c in DIMACS: 21950 -21951 -21952 0 c -3 does not represent an automaton state. c -( b^{200, 4}_2 ∧ b^{200, 4}_1 ∧ b^{200, 4}_0 ∧ true) c in CNF: c -b^{200, 4}_2 ∨ -b^{200, 4}_1 ∨ -b^{200, 4}_0 ∨ false c in DIMACS: -21950 -21951 -21952 0 c i = 5 c -2+1 --> -1 c ( b^{200, 5}_2 ∧ b^{200, 5}_1 ∧ -b^{200, 5}_0 ∧ p_1000) -> ( b^{200, 6}_2 ∧ -b^{200, 6}_1 ∧ b^{200, 6}_0) c in CNF: c -b^{200, 5}_2 ∨ -b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ -p_1000 ∨ b^{200, 6}_2 c -b^{200, 5}_2 ∨ -b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ -p_1000 ∨ -b^{200, 6}_1 c -b^{200, 5}_2 ∨ -b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ -p_1000 ∨ b^{200, 6}_0 c in DIMACS: -21953 -21954 21955 -1000 21956 0 -21953 -21954 21955 -1000 -21957 0 -21953 -21954 21955 -1000 21958 0 c -1+1 --> 0 c ( b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ b^{200, 5}_0 ∧ p_1000) -> (-b^{200, 6}_2 ∧ -b^{200, 6}_1 ∧ -b^{200, 6}_0) c in CNF: c -b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ -p_1000 ∨ -b^{200, 6}_2 c -b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ -p_1000 ∨ -b^{200, 6}_1 c -b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ -p_1000 ∨ -b^{200, 6}_0 c in DIMACS: -21953 21954 -21955 -1000 -21956 0 -21953 21954 -21955 -1000 -21957 0 -21953 21954 -21955 -1000 -21958 0 c 0+1 --> 1 c (-b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ -b^{200, 5}_0 ∧ p_1000) -> (-b^{200, 6}_2 ∧ -b^{200, 6}_1 ∧ b^{200, 6}_0) c in CNF: c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ -p_1000 ∨ -b^{200, 6}_2 c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ -p_1000 ∨ -b^{200, 6}_1 c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ -p_1000 ∨ b^{200, 6}_0 c in DIMACS: 21953 21954 21955 -1000 -21956 0 21953 21954 21955 -1000 -21957 0 21953 21954 21955 -1000 21958 0 c 1+1 --> 2 c (-b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ b^{200, 5}_0 ∧ p_1000) -> (-b^{200, 6}_2 ∧ b^{200, 6}_1 ∧ -b^{200, 6}_0) c in CNF: c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ -p_1000 ∨ -b^{200, 6}_2 c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ -p_1000 ∨ b^{200, 6}_1 c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ -p_1000 ∨ -b^{200, 6}_0 c in DIMACS: 21953 21954 -21955 -1000 -21956 0 21953 21954 -21955 -1000 21957 0 21953 21954 -21955 -1000 -21958 0 c 2+1 --> break c (-b^{200, 5}_2 ∧ b^{200, 5}_1 ∧ -b^{200, 5}_0 ∧ p_1000) -> break c in CNF: c b^{200, 5}_2 ∨ -b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ -p_1000 ∨ break c in DIMACS: 21953 -21954 21955 -1000 1162 0 c 2-1 --> 1 c (-b^{200, 5}_2 ∧ b^{200, 5}_1 ∧ -b^{200, 5}_0 ∧ -p_1000) -> (-b^{200, 6}_2 ∧ -b^{200, 6}_1 ∧ b^{200, 6}_0) c in CNF: c b^{200, 5}_2 ∨ -b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ p_1000 ∨ -b^{200, 6}_2 c b^{200, 5}_2 ∨ -b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ p_1000 ∨ -b^{200, 6}_1 c b^{200, 5}_2 ∨ -b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ p_1000 ∨ b^{200, 6}_0 c in DIMACS: 21953 -21954 21955 1000 -21956 0 21953 -21954 21955 1000 -21957 0 21953 -21954 21955 1000 21958 0 c 1-1 --> 0 c (-b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ b^{200, 5}_0 ∧ -p_1000) -> (-b^{200, 6}_2 ∧ -b^{200, 6}_1 ∧ -b^{200, 6}_0) c in CNF: c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ p_1000 ∨ -b^{200, 6}_2 c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ p_1000 ∨ -b^{200, 6}_1 c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ p_1000 ∨ -b^{200, 6}_0 c in DIMACS: 21953 21954 -21955 1000 -21956 0 21953 21954 -21955 1000 -21957 0 21953 21954 -21955 1000 -21958 0 c 0-1 --> -1 c (-b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ -b^{200, 5}_0 ∧ -p_1000) -> ( b^{200, 6}_2 ∧ -b^{200, 6}_1 ∧ b^{200, 6}_0) c in CNF: c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ p_1000 ∨ b^{200, 6}_2 c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ p_1000 ∨ -b^{200, 6}_1 c b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ p_1000 ∨ b^{200, 6}_0 c in DIMACS: 21953 21954 21955 1000 21956 0 21953 21954 21955 1000 -21957 0 21953 21954 21955 1000 21958 0 c -1-1 --> -2 c ( b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ b^{200, 5}_0 ∧ -p_1000) -> ( b^{200, 6}_2 ∧ b^{200, 6}_1 ∧ -b^{200, 6}_0) c in CNF: c -b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ p_1000 ∨ b^{200, 6}_2 c -b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ p_1000 ∨ b^{200, 6}_1 c -b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ p_1000 ∨ -b^{200, 6}_0 c in DIMACS: -21953 21954 -21955 1000 21956 0 -21953 21954 -21955 1000 21957 0 -21953 21954 -21955 1000 -21958 0 c -2-1 --> break c ( b^{200, 5}_2 ∧ b^{200, 5}_1 ∧ -b^{200, 5}_0 ∧ -p_1000) -> break c in CNF: c -b^{200, 5}_2 ∨ -b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ p_1000 ∨ break c in DIMACS: -21953 -21954 21955 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{200, 5}_2 ∧ -b^{200, 5}_1 ∧ -b^{200, 5}_0 ∧ true) c in CNF: c -b^{200, 5}_2 ∨ b^{200, 5}_1 ∨ b^{200, 5}_0 ∨ false c in DIMACS: -21953 21954 21955 0 c 3 does not represent an automaton state. c -(-b^{200, 5}_2 ∧ b^{200, 5}_1 ∧ b^{200, 5}_0 ∧ true) c in CNF: c b^{200, 5}_2 ∨ -b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ false c in DIMACS: 21953 -21954 -21955 0 c -3 does not represent an automaton state. c -( b^{200, 5}_2 ∧ b^{200, 5}_1 ∧ b^{200, 5}_0 ∧ true) c in CNF: c -b^{200, 5}_2 ∨ -b^{200, 5}_1 ∨ -b^{200, 5}_0 ∨ false c in DIMACS: -21953 -21954 -21955 0 c INIT for k = 201 c -b^{201, 1}_2 c -b^{201, 1}_1 c -b^{201, 1}_0 c in DIMACS: -21959 0 -21960 0 -21961 0 c Transitions for k = 201 c i = 1 c -2+1 --> -1 c ( b^{201, 1}_2 ∧ b^{201, 1}_1 ∧ -b^{201, 1}_0 ∧ p_201) -> ( b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ b^{201, 2}_0) c in CNF: c -b^{201, 1}_2 ∨ -b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ -p_201 ∨ b^{201, 2}_2 c -b^{201, 1}_2 ∨ -b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ -p_201 ∨ -b^{201, 2}_1 c -b^{201, 1}_2 ∨ -b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ -p_201 ∨ b^{201, 2}_0 c in DIMACS: -21959 -21960 21961 -201 21962 0 -21959 -21960 21961 -201 -21963 0 -21959 -21960 21961 -201 21964 0 c -1+1 --> 0 c ( b^{201, 1}_2 ∧ -b^{201, 1}_1 ∧ b^{201, 1}_0 ∧ p_201) -> (-b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ -b^{201, 2}_0) c in CNF: c -b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ -p_201 ∨ -b^{201, 2}_2 c -b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ -p_201 ∨ -b^{201, 2}_1 c -b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ -p_201 ∨ -b^{201, 2}_0 c in DIMACS: -21959 21960 -21961 -201 -21962 0 -21959 21960 -21961 -201 -21963 0 -21959 21960 -21961 -201 -21964 0 c 0+1 --> 1 c (-b^{201, 1}_2 ∧ -b^{201, 1}_1 ∧ -b^{201, 1}_0 ∧ p_201) -> (-b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ b^{201, 2}_0) c in CNF: c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ -p_201 ∨ -b^{201, 2}_2 c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ -p_201 ∨ -b^{201, 2}_1 c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ -p_201 ∨ b^{201, 2}_0 c in DIMACS: 21959 21960 21961 -201 -21962 0 21959 21960 21961 -201 -21963 0 21959 21960 21961 -201 21964 0 c 1+1 --> 2 c (-b^{201, 1}_2 ∧ -b^{201, 1}_1 ∧ b^{201, 1}_0 ∧ p_201) -> (-b^{201, 2}_2 ∧ b^{201, 2}_1 ∧ -b^{201, 2}_0) c in CNF: c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ -p_201 ∨ -b^{201, 2}_2 c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ -p_201 ∨ b^{201, 2}_1 c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ -p_201 ∨ -b^{201, 2}_0 c in DIMACS: 21959 21960 -21961 -201 -21962 0 21959 21960 -21961 -201 21963 0 21959 21960 -21961 -201 -21964 0 c 2+1 --> break c (-b^{201, 1}_2 ∧ b^{201, 1}_1 ∧ -b^{201, 1}_0 ∧ p_201) -> break c in CNF: c b^{201, 1}_2 ∨ -b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ -p_201 ∨ break c in DIMACS: 21959 -21960 21961 -201 1162 0 c 2-1 --> 1 c (-b^{201, 1}_2 ∧ b^{201, 1}_1 ∧ -b^{201, 1}_0 ∧ -p_201) -> (-b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ b^{201, 2}_0) c in CNF: c b^{201, 1}_2 ∨ -b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ p_201 ∨ -b^{201, 2}_2 c b^{201, 1}_2 ∨ -b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ p_201 ∨ -b^{201, 2}_1 c b^{201, 1}_2 ∨ -b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ p_201 ∨ b^{201, 2}_0 c in DIMACS: 21959 -21960 21961 201 -21962 0 21959 -21960 21961 201 -21963 0 21959 -21960 21961 201 21964 0 c 1-1 --> 0 c (-b^{201, 1}_2 ∧ -b^{201, 1}_1 ∧ b^{201, 1}_0 ∧ -p_201) -> (-b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ -b^{201, 2}_0) c in CNF: c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ p_201 ∨ -b^{201, 2}_2 c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ p_201 ∨ -b^{201, 2}_1 c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ p_201 ∨ -b^{201, 2}_0 c in DIMACS: 21959 21960 -21961 201 -21962 0 21959 21960 -21961 201 -21963 0 21959 21960 -21961 201 -21964 0 c 0-1 --> -1 c (-b^{201, 1}_2 ∧ -b^{201, 1}_1 ∧ -b^{201, 1}_0 ∧ -p_201) -> ( b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ b^{201, 2}_0) c in CNF: c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ p_201 ∨ b^{201, 2}_2 c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ p_201 ∨ -b^{201, 2}_1 c b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ p_201 ∨ b^{201, 2}_0 c in DIMACS: 21959 21960 21961 201 21962 0 21959 21960 21961 201 -21963 0 21959 21960 21961 201 21964 0 c -1-1 --> -2 c ( b^{201, 1}_2 ∧ -b^{201, 1}_1 ∧ b^{201, 1}_0 ∧ -p_201) -> ( b^{201, 2}_2 ∧ b^{201, 2}_1 ∧ -b^{201, 2}_0) c in CNF: c -b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ p_201 ∨ b^{201, 2}_2 c -b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ p_201 ∨ b^{201, 2}_1 c -b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ p_201 ∨ -b^{201, 2}_0 c in DIMACS: -21959 21960 -21961 201 21962 0 -21959 21960 -21961 201 21963 0 -21959 21960 -21961 201 -21964 0 c -2-1 --> break c ( b^{201, 1}_2 ∧ b^{201, 1}_1 ∧ -b^{201, 1}_0 ∧ -p_201) -> break c in CNF: c -b^{201, 1}_2 ∨ -b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ p_201 ∨ break c in DIMACS: -21959 -21960 21961 201 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{201, 1}_2 ∧ -b^{201, 1}_1 ∧ -b^{201, 1}_0 ∧ true) c in CNF: c -b^{201, 1}_2 ∨ b^{201, 1}_1 ∨ b^{201, 1}_0 ∨ false c in DIMACS: -21959 21960 21961 0 c 3 does not represent an automaton state. c -(-b^{201, 1}_2 ∧ b^{201, 1}_1 ∧ b^{201, 1}_0 ∧ true) c in CNF: c b^{201, 1}_2 ∨ -b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ false c in DIMACS: 21959 -21960 -21961 0 c -3 does not represent an automaton state. c -( b^{201, 1}_2 ∧ b^{201, 1}_1 ∧ b^{201, 1}_0 ∧ true) c in CNF: c -b^{201, 1}_2 ∨ -b^{201, 1}_1 ∨ -b^{201, 1}_0 ∨ false c in DIMACS: -21959 -21960 -21961 0 c i = 2 c -2+1 --> -1 c ( b^{201, 2}_2 ∧ b^{201, 2}_1 ∧ -b^{201, 2}_0 ∧ p_402) -> ( b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ b^{201, 3}_0) c in CNF: c -b^{201, 2}_2 ∨ -b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ -p_402 ∨ b^{201, 3}_2 c -b^{201, 2}_2 ∨ -b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ -p_402 ∨ -b^{201, 3}_1 c -b^{201, 2}_2 ∨ -b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ -p_402 ∨ b^{201, 3}_0 c in DIMACS: -21962 -21963 21964 -402 21965 0 -21962 -21963 21964 -402 -21966 0 -21962 -21963 21964 -402 21967 0 c -1+1 --> 0 c ( b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ b^{201, 2}_0 ∧ p_402) -> (-b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ -b^{201, 3}_0) c in CNF: c -b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ -p_402 ∨ -b^{201, 3}_2 c -b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ -p_402 ∨ -b^{201, 3}_1 c -b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ -p_402 ∨ -b^{201, 3}_0 c in DIMACS: -21962 21963 -21964 -402 -21965 0 -21962 21963 -21964 -402 -21966 0 -21962 21963 -21964 -402 -21967 0 c 0+1 --> 1 c (-b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ -b^{201, 2}_0 ∧ p_402) -> (-b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ b^{201, 3}_0) c in CNF: c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ -p_402 ∨ -b^{201, 3}_2 c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ -p_402 ∨ -b^{201, 3}_1 c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ -p_402 ∨ b^{201, 3}_0 c in DIMACS: 21962 21963 21964 -402 -21965 0 21962 21963 21964 -402 -21966 0 21962 21963 21964 -402 21967 0 c 1+1 --> 2 c (-b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ b^{201, 2}_0 ∧ p_402) -> (-b^{201, 3}_2 ∧ b^{201, 3}_1 ∧ -b^{201, 3}_0) c in CNF: c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ -p_402 ∨ -b^{201, 3}_2 c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ -p_402 ∨ b^{201, 3}_1 c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ -p_402 ∨ -b^{201, 3}_0 c in DIMACS: 21962 21963 -21964 -402 -21965 0 21962 21963 -21964 -402 21966 0 21962 21963 -21964 -402 -21967 0 c 2+1 --> break c (-b^{201, 2}_2 ∧ b^{201, 2}_1 ∧ -b^{201, 2}_0 ∧ p_402) -> break c in CNF: c b^{201, 2}_2 ∨ -b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ -p_402 ∨ break c in DIMACS: 21962 -21963 21964 -402 1162 0 c 2-1 --> 1 c (-b^{201, 2}_2 ∧ b^{201, 2}_1 ∧ -b^{201, 2}_0 ∧ -p_402) -> (-b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ b^{201, 3}_0) c in CNF: c b^{201, 2}_2 ∨ -b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ p_402 ∨ -b^{201, 3}_2 c b^{201, 2}_2 ∨ -b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ p_402 ∨ -b^{201, 3}_1 c b^{201, 2}_2 ∨ -b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ p_402 ∨ b^{201, 3}_0 c in DIMACS: 21962 -21963 21964 402 -21965 0 21962 -21963 21964 402 -21966 0 21962 -21963 21964 402 21967 0 c 1-1 --> 0 c (-b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ b^{201, 2}_0 ∧ -p_402) -> (-b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ -b^{201, 3}_0) c in CNF: c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ p_402 ∨ -b^{201, 3}_2 c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ p_402 ∨ -b^{201, 3}_1 c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ p_402 ∨ -b^{201, 3}_0 c in DIMACS: 21962 21963 -21964 402 -21965 0 21962 21963 -21964 402 -21966 0 21962 21963 -21964 402 -21967 0 c 0-1 --> -1 c (-b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ -b^{201, 2}_0 ∧ -p_402) -> ( b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ b^{201, 3}_0) c in CNF: c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ p_402 ∨ b^{201, 3}_2 c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ p_402 ∨ -b^{201, 3}_1 c b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ p_402 ∨ b^{201, 3}_0 c in DIMACS: 21962 21963 21964 402 21965 0 21962 21963 21964 402 -21966 0 21962 21963 21964 402 21967 0 c -1-1 --> -2 c ( b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ b^{201, 2}_0 ∧ -p_402) -> ( b^{201, 3}_2 ∧ b^{201, 3}_1 ∧ -b^{201, 3}_0) c in CNF: c -b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ p_402 ∨ b^{201, 3}_2 c -b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ p_402 ∨ b^{201, 3}_1 c -b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ p_402 ∨ -b^{201, 3}_0 c in DIMACS: -21962 21963 -21964 402 21965 0 -21962 21963 -21964 402 21966 0 -21962 21963 -21964 402 -21967 0 c -2-1 --> break c ( b^{201, 2}_2 ∧ b^{201, 2}_1 ∧ -b^{201, 2}_0 ∧ -p_402) -> break c in CNF: c -b^{201, 2}_2 ∨ -b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ p_402 ∨ break c in DIMACS: -21962 -21963 21964 402 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{201, 2}_2 ∧ -b^{201, 2}_1 ∧ -b^{201, 2}_0 ∧ true) c in CNF: c -b^{201, 2}_2 ∨ b^{201, 2}_1 ∨ b^{201, 2}_0 ∨ false c in DIMACS: -21962 21963 21964 0 c 3 does not represent an automaton state. c -(-b^{201, 2}_2 ∧ b^{201, 2}_1 ∧ b^{201, 2}_0 ∧ true) c in CNF: c b^{201, 2}_2 ∨ -b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ false c in DIMACS: 21962 -21963 -21964 0 c -3 does not represent an automaton state. c -( b^{201, 2}_2 ∧ b^{201, 2}_1 ∧ b^{201, 2}_0 ∧ true) c in CNF: c -b^{201, 2}_2 ∨ -b^{201, 2}_1 ∨ -b^{201, 2}_0 ∨ false c in DIMACS: -21962 -21963 -21964 0 c i = 3 c -2+1 --> -1 c ( b^{201, 3}_2 ∧ b^{201, 3}_1 ∧ -b^{201, 3}_0 ∧ p_603) -> ( b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ b^{201, 4}_0) c in CNF: c -b^{201, 3}_2 ∨ -b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ -p_603 ∨ b^{201, 4}_2 c -b^{201, 3}_2 ∨ -b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ -p_603 ∨ -b^{201, 4}_1 c -b^{201, 3}_2 ∨ -b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ -p_603 ∨ b^{201, 4}_0 c in DIMACS: -21965 -21966 21967 -603 21968 0 -21965 -21966 21967 -603 -21969 0 -21965 -21966 21967 -603 21970 0 c -1+1 --> 0 c ( b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ b^{201, 3}_0 ∧ p_603) -> (-b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ -b^{201, 4}_0) c in CNF: c -b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ -p_603 ∨ -b^{201, 4}_2 c -b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ -p_603 ∨ -b^{201, 4}_1 c -b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ -p_603 ∨ -b^{201, 4}_0 c in DIMACS: -21965 21966 -21967 -603 -21968 0 -21965 21966 -21967 -603 -21969 0 -21965 21966 -21967 -603 -21970 0 c 0+1 --> 1 c (-b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ -b^{201, 3}_0 ∧ p_603) -> (-b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ b^{201, 4}_0) c in CNF: c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ -p_603 ∨ -b^{201, 4}_2 c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ -p_603 ∨ -b^{201, 4}_1 c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ -p_603 ∨ b^{201, 4}_0 c in DIMACS: 21965 21966 21967 -603 -21968 0 21965 21966 21967 -603 -21969 0 21965 21966 21967 -603 21970 0 c 1+1 --> 2 c (-b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ b^{201, 3}_0 ∧ p_603) -> (-b^{201, 4}_2 ∧ b^{201, 4}_1 ∧ -b^{201, 4}_0) c in CNF: c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ -p_603 ∨ -b^{201, 4}_2 c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ -p_603 ∨ b^{201, 4}_1 c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ -p_603 ∨ -b^{201, 4}_0 c in DIMACS: 21965 21966 -21967 -603 -21968 0 21965 21966 -21967 -603 21969 0 21965 21966 -21967 -603 -21970 0 c 2+1 --> break c (-b^{201, 3}_2 ∧ b^{201, 3}_1 ∧ -b^{201, 3}_0 ∧ p_603) -> break c in CNF: c b^{201, 3}_2 ∨ -b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ -p_603 ∨ break c in DIMACS: 21965 -21966 21967 -603 1162 0 c 2-1 --> 1 c (-b^{201, 3}_2 ∧ b^{201, 3}_1 ∧ -b^{201, 3}_0 ∧ -p_603) -> (-b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ b^{201, 4}_0) c in CNF: c b^{201, 3}_2 ∨ -b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ p_603 ∨ -b^{201, 4}_2 c b^{201, 3}_2 ∨ -b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ p_603 ∨ -b^{201, 4}_1 c b^{201, 3}_2 ∨ -b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ p_603 ∨ b^{201, 4}_0 c in DIMACS: 21965 -21966 21967 603 -21968 0 21965 -21966 21967 603 -21969 0 21965 -21966 21967 603 21970 0 c 1-1 --> 0 c (-b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ b^{201, 3}_0 ∧ -p_603) -> (-b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ -b^{201, 4}_0) c in CNF: c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ p_603 ∨ -b^{201, 4}_2 c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ p_603 ∨ -b^{201, 4}_1 c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ p_603 ∨ -b^{201, 4}_0 c in DIMACS: 21965 21966 -21967 603 -21968 0 21965 21966 -21967 603 -21969 0 21965 21966 -21967 603 -21970 0 c 0-1 --> -1 c (-b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ -b^{201, 3}_0 ∧ -p_603) -> ( b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ b^{201, 4}_0) c in CNF: c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ p_603 ∨ b^{201, 4}_2 c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ p_603 ∨ -b^{201, 4}_1 c b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ p_603 ∨ b^{201, 4}_0 c in DIMACS: 21965 21966 21967 603 21968 0 21965 21966 21967 603 -21969 0 21965 21966 21967 603 21970 0 c -1-1 --> -2 c ( b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ b^{201, 3}_0 ∧ -p_603) -> ( b^{201, 4}_2 ∧ b^{201, 4}_1 ∧ -b^{201, 4}_0) c in CNF: c -b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ p_603 ∨ b^{201, 4}_2 c -b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ p_603 ∨ b^{201, 4}_1 c -b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ p_603 ∨ -b^{201, 4}_0 c in DIMACS: -21965 21966 -21967 603 21968 0 -21965 21966 -21967 603 21969 0 -21965 21966 -21967 603 -21970 0 c -2-1 --> break c ( b^{201, 3}_2 ∧ b^{201, 3}_1 ∧ -b^{201, 3}_0 ∧ -p_603) -> break c in CNF: c -b^{201, 3}_2 ∨ -b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ p_603 ∨ break c in DIMACS: -21965 -21966 21967 603 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{201, 3}_2 ∧ -b^{201, 3}_1 ∧ -b^{201, 3}_0 ∧ true) c in CNF: c -b^{201, 3}_2 ∨ b^{201, 3}_1 ∨ b^{201, 3}_0 ∨ false c in DIMACS: -21965 21966 21967 0 c 3 does not represent an automaton state. c -(-b^{201, 3}_2 ∧ b^{201, 3}_1 ∧ b^{201, 3}_0 ∧ true) c in CNF: c b^{201, 3}_2 ∨ -b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ false c in DIMACS: 21965 -21966 -21967 0 c -3 does not represent an automaton state. c -( b^{201, 3}_2 ∧ b^{201, 3}_1 ∧ b^{201, 3}_0 ∧ true) c in CNF: c -b^{201, 3}_2 ∨ -b^{201, 3}_1 ∨ -b^{201, 3}_0 ∨ false c in DIMACS: -21965 -21966 -21967 0 c i = 4 c -2+1 --> -1 c ( b^{201, 4}_2 ∧ b^{201, 4}_1 ∧ -b^{201, 4}_0 ∧ p_804) -> ( b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ b^{201, 5}_0) c in CNF: c -b^{201, 4}_2 ∨ -b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ -p_804 ∨ b^{201, 5}_2 c -b^{201, 4}_2 ∨ -b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ -p_804 ∨ -b^{201, 5}_1 c -b^{201, 4}_2 ∨ -b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ -p_804 ∨ b^{201, 5}_0 c in DIMACS: -21968 -21969 21970 -804 21971 0 -21968 -21969 21970 -804 -21972 0 -21968 -21969 21970 -804 21973 0 c -1+1 --> 0 c ( b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ b^{201, 4}_0 ∧ p_804) -> (-b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ -b^{201, 5}_0) c in CNF: c -b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ -p_804 ∨ -b^{201, 5}_2 c -b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ -p_804 ∨ -b^{201, 5}_1 c -b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ -p_804 ∨ -b^{201, 5}_0 c in DIMACS: -21968 21969 -21970 -804 -21971 0 -21968 21969 -21970 -804 -21972 0 -21968 21969 -21970 -804 -21973 0 c 0+1 --> 1 c (-b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ -b^{201, 4}_0 ∧ p_804) -> (-b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ b^{201, 5}_0) c in CNF: c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ -p_804 ∨ -b^{201, 5}_2 c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ -p_804 ∨ -b^{201, 5}_1 c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ -p_804 ∨ b^{201, 5}_0 c in DIMACS: 21968 21969 21970 -804 -21971 0 21968 21969 21970 -804 -21972 0 21968 21969 21970 -804 21973 0 c 1+1 --> 2 c (-b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ b^{201, 4}_0 ∧ p_804) -> (-b^{201, 5}_2 ∧ b^{201, 5}_1 ∧ -b^{201, 5}_0) c in CNF: c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ -p_804 ∨ -b^{201, 5}_2 c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ -p_804 ∨ b^{201, 5}_1 c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ -p_804 ∨ -b^{201, 5}_0 c in DIMACS: 21968 21969 -21970 -804 -21971 0 21968 21969 -21970 -804 21972 0 21968 21969 -21970 -804 -21973 0 c 2+1 --> break c (-b^{201, 4}_2 ∧ b^{201, 4}_1 ∧ -b^{201, 4}_0 ∧ p_804) -> break c in CNF: c b^{201, 4}_2 ∨ -b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ -p_804 ∨ break c in DIMACS: 21968 -21969 21970 -804 1162 0 c 2-1 --> 1 c (-b^{201, 4}_2 ∧ b^{201, 4}_1 ∧ -b^{201, 4}_0 ∧ -p_804) -> (-b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ b^{201, 5}_0) c in CNF: c b^{201, 4}_2 ∨ -b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ p_804 ∨ -b^{201, 5}_2 c b^{201, 4}_2 ∨ -b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ p_804 ∨ -b^{201, 5}_1 c b^{201, 4}_2 ∨ -b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ p_804 ∨ b^{201, 5}_0 c in DIMACS: 21968 -21969 21970 804 -21971 0 21968 -21969 21970 804 -21972 0 21968 -21969 21970 804 21973 0 c 1-1 --> 0 c (-b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ b^{201, 4}_0 ∧ -p_804) -> (-b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ -b^{201, 5}_0) c in CNF: c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ p_804 ∨ -b^{201, 5}_2 c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ p_804 ∨ -b^{201, 5}_1 c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ p_804 ∨ -b^{201, 5}_0 c in DIMACS: 21968 21969 -21970 804 -21971 0 21968 21969 -21970 804 -21972 0 21968 21969 -21970 804 -21973 0 c 0-1 --> -1 c (-b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ -b^{201, 4}_0 ∧ -p_804) -> ( b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ b^{201, 5}_0) c in CNF: c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ p_804 ∨ b^{201, 5}_2 c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ p_804 ∨ -b^{201, 5}_1 c b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ p_804 ∨ b^{201, 5}_0 c in DIMACS: 21968 21969 21970 804 21971 0 21968 21969 21970 804 -21972 0 21968 21969 21970 804 21973 0 c -1-1 --> -2 c ( b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ b^{201, 4}_0 ∧ -p_804) -> ( b^{201, 5}_2 ∧ b^{201, 5}_1 ∧ -b^{201, 5}_0) c in CNF: c -b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ p_804 ∨ b^{201, 5}_2 c -b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ p_804 ∨ b^{201, 5}_1 c -b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ p_804 ∨ -b^{201, 5}_0 c in DIMACS: -21968 21969 -21970 804 21971 0 -21968 21969 -21970 804 21972 0 -21968 21969 -21970 804 -21973 0 c -2-1 --> break c ( b^{201, 4}_2 ∧ b^{201, 4}_1 ∧ -b^{201, 4}_0 ∧ -p_804) -> break c in CNF: c -b^{201, 4}_2 ∨ -b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ p_804 ∨ break c in DIMACS: -21968 -21969 21970 804 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{201, 4}_2 ∧ -b^{201, 4}_1 ∧ -b^{201, 4}_0 ∧ true) c in CNF: c -b^{201, 4}_2 ∨ b^{201, 4}_1 ∨ b^{201, 4}_0 ∨ false c in DIMACS: -21968 21969 21970 0 c 3 does not represent an automaton state. c -(-b^{201, 4}_2 ∧ b^{201, 4}_1 ∧ b^{201, 4}_0 ∧ true) c in CNF: c b^{201, 4}_2 ∨ -b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ false c in DIMACS: 21968 -21969 -21970 0 c -3 does not represent an automaton state. c -( b^{201, 4}_2 ∧ b^{201, 4}_1 ∧ b^{201, 4}_0 ∧ true) c in CNF: c -b^{201, 4}_2 ∨ -b^{201, 4}_1 ∨ -b^{201, 4}_0 ∨ false c in DIMACS: -21968 -21969 -21970 0 c i = 5 c -2+1 --> -1 c ( b^{201, 5}_2 ∧ b^{201, 5}_1 ∧ -b^{201, 5}_0 ∧ p_1005) -> ( b^{201, 6}_2 ∧ -b^{201, 6}_1 ∧ b^{201, 6}_0) c in CNF: c -b^{201, 5}_2 ∨ -b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ -p_1005 ∨ b^{201, 6}_2 c -b^{201, 5}_2 ∨ -b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ -p_1005 ∨ -b^{201, 6}_1 c -b^{201, 5}_2 ∨ -b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ -p_1005 ∨ b^{201, 6}_0 c in DIMACS: -21971 -21972 21973 -1005 21974 0 -21971 -21972 21973 -1005 -21975 0 -21971 -21972 21973 -1005 21976 0 c -1+1 --> 0 c ( b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ b^{201, 5}_0 ∧ p_1005) -> (-b^{201, 6}_2 ∧ -b^{201, 6}_1 ∧ -b^{201, 6}_0) c in CNF: c -b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ -p_1005 ∨ -b^{201, 6}_2 c -b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ -p_1005 ∨ -b^{201, 6}_1 c -b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ -p_1005 ∨ -b^{201, 6}_0 c in DIMACS: -21971 21972 -21973 -1005 -21974 0 -21971 21972 -21973 -1005 -21975 0 -21971 21972 -21973 -1005 -21976 0 c 0+1 --> 1 c (-b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ -b^{201, 5}_0 ∧ p_1005) -> (-b^{201, 6}_2 ∧ -b^{201, 6}_1 ∧ b^{201, 6}_0) c in CNF: c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ -p_1005 ∨ -b^{201, 6}_2 c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ -p_1005 ∨ -b^{201, 6}_1 c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ -p_1005 ∨ b^{201, 6}_0 c in DIMACS: 21971 21972 21973 -1005 -21974 0 21971 21972 21973 -1005 -21975 0 21971 21972 21973 -1005 21976 0 c 1+1 --> 2 c (-b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ b^{201, 5}_0 ∧ p_1005) -> (-b^{201, 6}_2 ∧ b^{201, 6}_1 ∧ -b^{201, 6}_0) c in CNF: c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ -p_1005 ∨ -b^{201, 6}_2 c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ -p_1005 ∨ b^{201, 6}_1 c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ -p_1005 ∨ -b^{201, 6}_0 c in DIMACS: 21971 21972 -21973 -1005 -21974 0 21971 21972 -21973 -1005 21975 0 21971 21972 -21973 -1005 -21976 0 c 2+1 --> break c (-b^{201, 5}_2 ∧ b^{201, 5}_1 ∧ -b^{201, 5}_0 ∧ p_1005) -> break c in CNF: c b^{201, 5}_2 ∨ -b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ -p_1005 ∨ break c in DIMACS: 21971 -21972 21973 -1005 1162 0 c 2-1 --> 1 c (-b^{201, 5}_2 ∧ b^{201, 5}_1 ∧ -b^{201, 5}_0 ∧ -p_1005) -> (-b^{201, 6}_2 ∧ -b^{201, 6}_1 ∧ b^{201, 6}_0) c in CNF: c b^{201, 5}_2 ∨ -b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ p_1005 ∨ -b^{201, 6}_2 c b^{201, 5}_2 ∨ -b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ p_1005 ∨ -b^{201, 6}_1 c b^{201, 5}_2 ∨ -b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ p_1005 ∨ b^{201, 6}_0 c in DIMACS: 21971 -21972 21973 1005 -21974 0 21971 -21972 21973 1005 -21975 0 21971 -21972 21973 1005 21976 0 c 1-1 --> 0 c (-b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ b^{201, 5}_0 ∧ -p_1005) -> (-b^{201, 6}_2 ∧ -b^{201, 6}_1 ∧ -b^{201, 6}_0) c in CNF: c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ p_1005 ∨ -b^{201, 6}_2 c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ p_1005 ∨ -b^{201, 6}_1 c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ p_1005 ∨ -b^{201, 6}_0 c in DIMACS: 21971 21972 -21973 1005 -21974 0 21971 21972 -21973 1005 -21975 0 21971 21972 -21973 1005 -21976 0 c 0-1 --> -1 c (-b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ -b^{201, 5}_0 ∧ -p_1005) -> ( b^{201, 6}_2 ∧ -b^{201, 6}_1 ∧ b^{201, 6}_0) c in CNF: c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ p_1005 ∨ b^{201, 6}_2 c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ p_1005 ∨ -b^{201, 6}_1 c b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ p_1005 ∨ b^{201, 6}_0 c in DIMACS: 21971 21972 21973 1005 21974 0 21971 21972 21973 1005 -21975 0 21971 21972 21973 1005 21976 0 c -1-1 --> -2 c ( b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ b^{201, 5}_0 ∧ -p_1005) -> ( b^{201, 6}_2 ∧ b^{201, 6}_1 ∧ -b^{201, 6}_0) c in CNF: c -b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ p_1005 ∨ b^{201, 6}_2 c -b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ p_1005 ∨ b^{201, 6}_1 c -b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ p_1005 ∨ -b^{201, 6}_0 c in DIMACS: -21971 21972 -21973 1005 21974 0 -21971 21972 -21973 1005 21975 0 -21971 21972 -21973 1005 -21976 0 c -2-1 --> break c ( b^{201, 5}_2 ∧ b^{201, 5}_1 ∧ -b^{201, 5}_0 ∧ -p_1005) -> break c in CNF: c -b^{201, 5}_2 ∨ -b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ p_1005 ∨ break c in DIMACS: -21971 -21972 21973 1005 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{201, 5}_2 ∧ -b^{201, 5}_1 ∧ -b^{201, 5}_0 ∧ true) c in CNF: c -b^{201, 5}_2 ∨ b^{201, 5}_1 ∨ b^{201, 5}_0 ∨ false c in DIMACS: -21971 21972 21973 0 c 3 does not represent an automaton state. c -(-b^{201, 5}_2 ∧ b^{201, 5}_1 ∧ b^{201, 5}_0 ∧ true) c in CNF: c b^{201, 5}_2 ∨ -b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ false c in DIMACS: 21971 -21972 -21973 0 c -3 does not represent an automaton state. c -( b^{201, 5}_2 ∧ b^{201, 5}_1 ∧ b^{201, 5}_0 ∧ true) c in CNF: c -b^{201, 5}_2 ∨ -b^{201, 5}_1 ∨ -b^{201, 5}_0 ∨ false c in DIMACS: -21971 -21972 -21973 0 c INIT for k = 202 c -b^{202, 1}_2 c -b^{202, 1}_1 c -b^{202, 1}_0 c in DIMACS: -21977 0 -21978 0 -21979 0 c Transitions for k = 202 c i = 1 c -2+1 --> -1 c ( b^{202, 1}_2 ∧ b^{202, 1}_1 ∧ -b^{202, 1}_0 ∧ p_202) -> ( b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ b^{202, 2}_0) c in CNF: c -b^{202, 1}_2 ∨ -b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ -p_202 ∨ b^{202, 2}_2 c -b^{202, 1}_2 ∨ -b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ -p_202 ∨ -b^{202, 2}_1 c -b^{202, 1}_2 ∨ -b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ -p_202 ∨ b^{202, 2}_0 c in DIMACS: -21977 -21978 21979 -202 21980 0 -21977 -21978 21979 -202 -21981 0 -21977 -21978 21979 -202 21982 0 c -1+1 --> 0 c ( b^{202, 1}_2 ∧ -b^{202, 1}_1 ∧ b^{202, 1}_0 ∧ p_202) -> (-b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ -b^{202, 2}_0) c in CNF: c -b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ -p_202 ∨ -b^{202, 2}_2 c -b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ -p_202 ∨ -b^{202, 2}_1 c -b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ -p_202 ∨ -b^{202, 2}_0 c in DIMACS: -21977 21978 -21979 -202 -21980 0 -21977 21978 -21979 -202 -21981 0 -21977 21978 -21979 -202 -21982 0 c 0+1 --> 1 c (-b^{202, 1}_2 ∧ -b^{202, 1}_1 ∧ -b^{202, 1}_0 ∧ p_202) -> (-b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ b^{202, 2}_0) c in CNF: c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ -p_202 ∨ -b^{202, 2}_2 c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ -p_202 ∨ -b^{202, 2}_1 c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ -p_202 ∨ b^{202, 2}_0 c in DIMACS: 21977 21978 21979 -202 -21980 0 21977 21978 21979 -202 -21981 0 21977 21978 21979 -202 21982 0 c 1+1 --> 2 c (-b^{202, 1}_2 ∧ -b^{202, 1}_1 ∧ b^{202, 1}_0 ∧ p_202) -> (-b^{202, 2}_2 ∧ b^{202, 2}_1 ∧ -b^{202, 2}_0) c in CNF: c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ -p_202 ∨ -b^{202, 2}_2 c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ -p_202 ∨ b^{202, 2}_1 c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ -p_202 ∨ -b^{202, 2}_0 c in DIMACS: 21977 21978 -21979 -202 -21980 0 21977 21978 -21979 -202 21981 0 21977 21978 -21979 -202 -21982 0 c 2+1 --> break c (-b^{202, 1}_2 ∧ b^{202, 1}_1 ∧ -b^{202, 1}_0 ∧ p_202) -> break c in CNF: c b^{202, 1}_2 ∨ -b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ -p_202 ∨ break c in DIMACS: 21977 -21978 21979 -202 1162 0 c 2-1 --> 1 c (-b^{202, 1}_2 ∧ b^{202, 1}_1 ∧ -b^{202, 1}_0 ∧ -p_202) -> (-b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ b^{202, 2}_0) c in CNF: c b^{202, 1}_2 ∨ -b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ p_202 ∨ -b^{202, 2}_2 c b^{202, 1}_2 ∨ -b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ p_202 ∨ -b^{202, 2}_1 c b^{202, 1}_2 ∨ -b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ p_202 ∨ b^{202, 2}_0 c in DIMACS: 21977 -21978 21979 202 -21980 0 21977 -21978 21979 202 -21981 0 21977 -21978 21979 202 21982 0 c 1-1 --> 0 c (-b^{202, 1}_2 ∧ -b^{202, 1}_1 ∧ b^{202, 1}_0 ∧ -p_202) -> (-b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ -b^{202, 2}_0) c in CNF: c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ p_202 ∨ -b^{202, 2}_2 c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ p_202 ∨ -b^{202, 2}_1 c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ p_202 ∨ -b^{202, 2}_0 c in DIMACS: 21977 21978 -21979 202 -21980 0 21977 21978 -21979 202 -21981 0 21977 21978 -21979 202 -21982 0 c 0-1 --> -1 c (-b^{202, 1}_2 ∧ -b^{202, 1}_1 ∧ -b^{202, 1}_0 ∧ -p_202) -> ( b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ b^{202, 2}_0) c in CNF: c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ p_202 ∨ b^{202, 2}_2 c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ p_202 ∨ -b^{202, 2}_1 c b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ p_202 ∨ b^{202, 2}_0 c in DIMACS: 21977 21978 21979 202 21980 0 21977 21978 21979 202 -21981 0 21977 21978 21979 202 21982 0 c -1-1 --> -2 c ( b^{202, 1}_2 ∧ -b^{202, 1}_1 ∧ b^{202, 1}_0 ∧ -p_202) -> ( b^{202, 2}_2 ∧ b^{202, 2}_1 ∧ -b^{202, 2}_0) c in CNF: c -b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ p_202 ∨ b^{202, 2}_2 c -b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ p_202 ∨ b^{202, 2}_1 c -b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ p_202 ∨ -b^{202, 2}_0 c in DIMACS: -21977 21978 -21979 202 21980 0 -21977 21978 -21979 202 21981 0 -21977 21978 -21979 202 -21982 0 c -2-1 --> break c ( b^{202, 1}_2 ∧ b^{202, 1}_1 ∧ -b^{202, 1}_0 ∧ -p_202) -> break c in CNF: c -b^{202, 1}_2 ∨ -b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ p_202 ∨ break c in DIMACS: -21977 -21978 21979 202 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{202, 1}_2 ∧ -b^{202, 1}_1 ∧ -b^{202, 1}_0 ∧ true) c in CNF: c -b^{202, 1}_2 ∨ b^{202, 1}_1 ∨ b^{202, 1}_0 ∨ false c in DIMACS: -21977 21978 21979 0 c 3 does not represent an automaton state. c -(-b^{202, 1}_2 ∧ b^{202, 1}_1 ∧ b^{202, 1}_0 ∧ true) c in CNF: c b^{202, 1}_2 ∨ -b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ false c in DIMACS: 21977 -21978 -21979 0 c -3 does not represent an automaton state. c -( b^{202, 1}_2 ∧ b^{202, 1}_1 ∧ b^{202, 1}_0 ∧ true) c in CNF: c -b^{202, 1}_2 ∨ -b^{202, 1}_1 ∨ -b^{202, 1}_0 ∨ false c in DIMACS: -21977 -21978 -21979 0 c i = 2 c -2+1 --> -1 c ( b^{202, 2}_2 ∧ b^{202, 2}_1 ∧ -b^{202, 2}_0 ∧ p_404) -> ( b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ b^{202, 3}_0) c in CNF: c -b^{202, 2}_2 ∨ -b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ -p_404 ∨ b^{202, 3}_2 c -b^{202, 2}_2 ∨ -b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ -p_404 ∨ -b^{202, 3}_1 c -b^{202, 2}_2 ∨ -b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ -p_404 ∨ b^{202, 3}_0 c in DIMACS: -21980 -21981 21982 -404 21983 0 -21980 -21981 21982 -404 -21984 0 -21980 -21981 21982 -404 21985 0 c -1+1 --> 0 c ( b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ b^{202, 2}_0 ∧ p_404) -> (-b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ -b^{202, 3}_0) c in CNF: c -b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ -p_404 ∨ -b^{202, 3}_2 c -b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ -p_404 ∨ -b^{202, 3}_1 c -b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ -p_404 ∨ -b^{202, 3}_0 c in DIMACS: -21980 21981 -21982 -404 -21983 0 -21980 21981 -21982 -404 -21984 0 -21980 21981 -21982 -404 -21985 0 c 0+1 --> 1 c (-b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ -b^{202, 2}_0 ∧ p_404) -> (-b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ b^{202, 3}_0) c in CNF: c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ -p_404 ∨ -b^{202, 3}_2 c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ -p_404 ∨ -b^{202, 3}_1 c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ -p_404 ∨ b^{202, 3}_0 c in DIMACS: 21980 21981 21982 -404 -21983 0 21980 21981 21982 -404 -21984 0 21980 21981 21982 -404 21985 0 c 1+1 --> 2 c (-b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ b^{202, 2}_0 ∧ p_404) -> (-b^{202, 3}_2 ∧ b^{202, 3}_1 ∧ -b^{202, 3}_0) c in CNF: c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ -p_404 ∨ -b^{202, 3}_2 c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ -p_404 ∨ b^{202, 3}_1 c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ -p_404 ∨ -b^{202, 3}_0 c in DIMACS: 21980 21981 -21982 -404 -21983 0 21980 21981 -21982 -404 21984 0 21980 21981 -21982 -404 -21985 0 c 2+1 --> break c (-b^{202, 2}_2 ∧ b^{202, 2}_1 ∧ -b^{202, 2}_0 ∧ p_404) -> break c in CNF: c b^{202, 2}_2 ∨ -b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ -p_404 ∨ break c in DIMACS: 21980 -21981 21982 -404 1162 0 c 2-1 --> 1 c (-b^{202, 2}_2 ∧ b^{202, 2}_1 ∧ -b^{202, 2}_0 ∧ -p_404) -> (-b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ b^{202, 3}_0) c in CNF: c b^{202, 2}_2 ∨ -b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ p_404 ∨ -b^{202, 3}_2 c b^{202, 2}_2 ∨ -b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ p_404 ∨ -b^{202, 3}_1 c b^{202, 2}_2 ∨ -b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ p_404 ∨ b^{202, 3}_0 c in DIMACS: 21980 -21981 21982 404 -21983 0 21980 -21981 21982 404 -21984 0 21980 -21981 21982 404 21985 0 c 1-1 --> 0 c (-b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ b^{202, 2}_0 ∧ -p_404) -> (-b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ -b^{202, 3}_0) c in CNF: c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ p_404 ∨ -b^{202, 3}_2 c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ p_404 ∨ -b^{202, 3}_1 c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ p_404 ∨ -b^{202, 3}_0 c in DIMACS: 21980 21981 -21982 404 -21983 0 21980 21981 -21982 404 -21984 0 21980 21981 -21982 404 -21985 0 c 0-1 --> -1 c (-b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ -b^{202, 2}_0 ∧ -p_404) -> ( b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ b^{202, 3}_0) c in CNF: c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ p_404 ∨ b^{202, 3}_2 c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ p_404 ∨ -b^{202, 3}_1 c b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ p_404 ∨ b^{202, 3}_0 c in DIMACS: 21980 21981 21982 404 21983 0 21980 21981 21982 404 -21984 0 21980 21981 21982 404 21985 0 c -1-1 --> -2 c ( b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ b^{202, 2}_0 ∧ -p_404) -> ( b^{202, 3}_2 ∧ b^{202, 3}_1 ∧ -b^{202, 3}_0) c in CNF: c -b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ p_404 ∨ b^{202, 3}_2 c -b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ p_404 ∨ b^{202, 3}_1 c -b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ p_404 ∨ -b^{202, 3}_0 c in DIMACS: -21980 21981 -21982 404 21983 0 -21980 21981 -21982 404 21984 0 -21980 21981 -21982 404 -21985 0 c -2-1 --> break c ( b^{202, 2}_2 ∧ b^{202, 2}_1 ∧ -b^{202, 2}_0 ∧ -p_404) -> break c in CNF: c -b^{202, 2}_2 ∨ -b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ p_404 ∨ break c in DIMACS: -21980 -21981 21982 404 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{202, 2}_2 ∧ -b^{202, 2}_1 ∧ -b^{202, 2}_0 ∧ true) c in CNF: c -b^{202, 2}_2 ∨ b^{202, 2}_1 ∨ b^{202, 2}_0 ∨ false c in DIMACS: -21980 21981 21982 0 c 3 does not represent an automaton state. c -(-b^{202, 2}_2 ∧ b^{202, 2}_1 ∧ b^{202, 2}_0 ∧ true) c in CNF: c b^{202, 2}_2 ∨ -b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ false c in DIMACS: 21980 -21981 -21982 0 c -3 does not represent an automaton state. c -( b^{202, 2}_2 ∧ b^{202, 2}_1 ∧ b^{202, 2}_0 ∧ true) c in CNF: c -b^{202, 2}_2 ∨ -b^{202, 2}_1 ∨ -b^{202, 2}_0 ∨ false c in DIMACS: -21980 -21981 -21982 0 c i = 3 c -2+1 --> -1 c ( b^{202, 3}_2 ∧ b^{202, 3}_1 ∧ -b^{202, 3}_0 ∧ p_606) -> ( b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ b^{202, 4}_0) c in CNF: c -b^{202, 3}_2 ∨ -b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ -p_606 ∨ b^{202, 4}_2 c -b^{202, 3}_2 ∨ -b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ -p_606 ∨ -b^{202, 4}_1 c -b^{202, 3}_2 ∨ -b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ -p_606 ∨ b^{202, 4}_0 c in DIMACS: -21983 -21984 21985 -606 21986 0 -21983 -21984 21985 -606 -21987 0 -21983 -21984 21985 -606 21988 0 c -1+1 --> 0 c ( b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ b^{202, 3}_0 ∧ p_606) -> (-b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ -b^{202, 4}_0) c in CNF: c -b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ -p_606 ∨ -b^{202, 4}_2 c -b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ -p_606 ∨ -b^{202, 4}_1 c -b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ -p_606 ∨ -b^{202, 4}_0 c in DIMACS: -21983 21984 -21985 -606 -21986 0 -21983 21984 -21985 -606 -21987 0 -21983 21984 -21985 -606 -21988 0 c 0+1 --> 1 c (-b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ -b^{202, 3}_0 ∧ p_606) -> (-b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ b^{202, 4}_0) c in CNF: c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ -p_606 ∨ -b^{202, 4}_2 c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ -p_606 ∨ -b^{202, 4}_1 c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ -p_606 ∨ b^{202, 4}_0 c in DIMACS: 21983 21984 21985 -606 -21986 0 21983 21984 21985 -606 -21987 0 21983 21984 21985 -606 21988 0 c 1+1 --> 2 c (-b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ b^{202, 3}_0 ∧ p_606) -> (-b^{202, 4}_2 ∧ b^{202, 4}_1 ∧ -b^{202, 4}_0) c in CNF: c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ -p_606 ∨ -b^{202, 4}_2 c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ -p_606 ∨ b^{202, 4}_1 c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ -p_606 ∨ -b^{202, 4}_0 c in DIMACS: 21983 21984 -21985 -606 -21986 0 21983 21984 -21985 -606 21987 0 21983 21984 -21985 -606 -21988 0 c 2+1 --> break c (-b^{202, 3}_2 ∧ b^{202, 3}_1 ∧ -b^{202, 3}_0 ∧ p_606) -> break c in CNF: c b^{202, 3}_2 ∨ -b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ -p_606 ∨ break c in DIMACS: 21983 -21984 21985 -606 1162 0 c 2-1 --> 1 c (-b^{202, 3}_2 ∧ b^{202, 3}_1 ∧ -b^{202, 3}_0 ∧ -p_606) -> (-b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ b^{202, 4}_0) c in CNF: c b^{202, 3}_2 ∨ -b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ p_606 ∨ -b^{202, 4}_2 c b^{202, 3}_2 ∨ -b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ p_606 ∨ -b^{202, 4}_1 c b^{202, 3}_2 ∨ -b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ p_606 ∨ b^{202, 4}_0 c in DIMACS: 21983 -21984 21985 606 -21986 0 21983 -21984 21985 606 -21987 0 21983 -21984 21985 606 21988 0 c 1-1 --> 0 c (-b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ b^{202, 3}_0 ∧ -p_606) -> (-b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ -b^{202, 4}_0) c in CNF: c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ p_606 ∨ -b^{202, 4}_2 c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ p_606 ∨ -b^{202, 4}_1 c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ p_606 ∨ -b^{202, 4}_0 c in DIMACS: 21983 21984 -21985 606 -21986 0 21983 21984 -21985 606 -21987 0 21983 21984 -21985 606 -21988 0 c 0-1 --> -1 c (-b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ -b^{202, 3}_0 ∧ -p_606) -> ( b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ b^{202, 4}_0) c in CNF: c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ p_606 ∨ b^{202, 4}_2 c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ p_606 ∨ -b^{202, 4}_1 c b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ p_606 ∨ b^{202, 4}_0 c in DIMACS: 21983 21984 21985 606 21986 0 21983 21984 21985 606 -21987 0 21983 21984 21985 606 21988 0 c -1-1 --> -2 c ( b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ b^{202, 3}_0 ∧ -p_606) -> ( b^{202, 4}_2 ∧ b^{202, 4}_1 ∧ -b^{202, 4}_0) c in CNF: c -b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ p_606 ∨ b^{202, 4}_2 c -b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ p_606 ∨ b^{202, 4}_1 c -b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ p_606 ∨ -b^{202, 4}_0 c in DIMACS: -21983 21984 -21985 606 21986 0 -21983 21984 -21985 606 21987 0 -21983 21984 -21985 606 -21988 0 c -2-1 --> break c ( b^{202, 3}_2 ∧ b^{202, 3}_1 ∧ -b^{202, 3}_0 ∧ -p_606) -> break c in CNF: c -b^{202, 3}_2 ∨ -b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ p_606 ∨ break c in DIMACS: -21983 -21984 21985 606 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{202, 3}_2 ∧ -b^{202, 3}_1 ∧ -b^{202, 3}_0 ∧ true) c in CNF: c -b^{202, 3}_2 ∨ b^{202, 3}_1 ∨ b^{202, 3}_0 ∨ false c in DIMACS: -21983 21984 21985 0 c 3 does not represent an automaton state. c -(-b^{202, 3}_2 ∧ b^{202, 3}_1 ∧ b^{202, 3}_0 ∧ true) c in CNF: c b^{202, 3}_2 ∨ -b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ false c in DIMACS: 21983 -21984 -21985 0 c -3 does not represent an automaton state. c -( b^{202, 3}_2 ∧ b^{202, 3}_1 ∧ b^{202, 3}_0 ∧ true) c in CNF: c -b^{202, 3}_2 ∨ -b^{202, 3}_1 ∨ -b^{202, 3}_0 ∨ false c in DIMACS: -21983 -21984 -21985 0 c i = 4 c -2+1 --> -1 c ( b^{202, 4}_2 ∧ b^{202, 4}_1 ∧ -b^{202, 4}_0 ∧ p_808) -> ( b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ b^{202, 5}_0) c in CNF: c -b^{202, 4}_2 ∨ -b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ -p_808 ∨ b^{202, 5}_2 c -b^{202, 4}_2 ∨ -b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ -p_808 ∨ -b^{202, 5}_1 c -b^{202, 4}_2 ∨ -b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ -p_808 ∨ b^{202, 5}_0 c in DIMACS: -21986 -21987 21988 -808 21989 0 -21986 -21987 21988 -808 -21990 0 -21986 -21987 21988 -808 21991 0 c -1+1 --> 0 c ( b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ b^{202, 4}_0 ∧ p_808) -> (-b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ -b^{202, 5}_0) c in CNF: c -b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ -p_808 ∨ -b^{202, 5}_2 c -b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ -p_808 ∨ -b^{202, 5}_1 c -b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ -p_808 ∨ -b^{202, 5}_0 c in DIMACS: -21986 21987 -21988 -808 -21989 0 -21986 21987 -21988 -808 -21990 0 -21986 21987 -21988 -808 -21991 0 c 0+1 --> 1 c (-b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ -b^{202, 4}_0 ∧ p_808) -> (-b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ b^{202, 5}_0) c in CNF: c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ -p_808 ∨ -b^{202, 5}_2 c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ -p_808 ∨ -b^{202, 5}_1 c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ -p_808 ∨ b^{202, 5}_0 c in DIMACS: 21986 21987 21988 -808 -21989 0 21986 21987 21988 -808 -21990 0 21986 21987 21988 -808 21991 0 c 1+1 --> 2 c (-b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ b^{202, 4}_0 ∧ p_808) -> (-b^{202, 5}_2 ∧ b^{202, 5}_1 ∧ -b^{202, 5}_0) c in CNF: c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ -p_808 ∨ -b^{202, 5}_2 c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ -p_808 ∨ b^{202, 5}_1 c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ -p_808 ∨ -b^{202, 5}_0 c in DIMACS: 21986 21987 -21988 -808 -21989 0 21986 21987 -21988 -808 21990 0 21986 21987 -21988 -808 -21991 0 c 2+1 --> break c (-b^{202, 4}_2 ∧ b^{202, 4}_1 ∧ -b^{202, 4}_0 ∧ p_808) -> break c in CNF: c b^{202, 4}_2 ∨ -b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ -p_808 ∨ break c in DIMACS: 21986 -21987 21988 -808 1162 0 c 2-1 --> 1 c (-b^{202, 4}_2 ∧ b^{202, 4}_1 ∧ -b^{202, 4}_0 ∧ -p_808) -> (-b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ b^{202, 5}_0) c in CNF: c b^{202, 4}_2 ∨ -b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ p_808 ∨ -b^{202, 5}_2 c b^{202, 4}_2 ∨ -b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ p_808 ∨ -b^{202, 5}_1 c b^{202, 4}_2 ∨ -b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ p_808 ∨ b^{202, 5}_0 c in DIMACS: 21986 -21987 21988 808 -21989 0 21986 -21987 21988 808 -21990 0 21986 -21987 21988 808 21991 0 c 1-1 --> 0 c (-b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ b^{202, 4}_0 ∧ -p_808) -> (-b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ -b^{202, 5}_0) c in CNF: c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ p_808 ∨ -b^{202, 5}_2 c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ p_808 ∨ -b^{202, 5}_1 c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ p_808 ∨ -b^{202, 5}_0 c in DIMACS: 21986 21987 -21988 808 -21989 0 21986 21987 -21988 808 -21990 0 21986 21987 -21988 808 -21991 0 c 0-1 --> -1 c (-b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ -b^{202, 4}_0 ∧ -p_808) -> ( b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ b^{202, 5}_0) c in CNF: c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ p_808 ∨ b^{202, 5}_2 c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ p_808 ∨ -b^{202, 5}_1 c b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ p_808 ∨ b^{202, 5}_0 c in DIMACS: 21986 21987 21988 808 21989 0 21986 21987 21988 808 -21990 0 21986 21987 21988 808 21991 0 c -1-1 --> -2 c ( b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ b^{202, 4}_0 ∧ -p_808) -> ( b^{202, 5}_2 ∧ b^{202, 5}_1 ∧ -b^{202, 5}_0) c in CNF: c -b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ p_808 ∨ b^{202, 5}_2 c -b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ p_808 ∨ b^{202, 5}_1 c -b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ p_808 ∨ -b^{202, 5}_0 c in DIMACS: -21986 21987 -21988 808 21989 0 -21986 21987 -21988 808 21990 0 -21986 21987 -21988 808 -21991 0 c -2-1 --> break c ( b^{202, 4}_2 ∧ b^{202, 4}_1 ∧ -b^{202, 4}_0 ∧ -p_808) -> break c in CNF: c -b^{202, 4}_2 ∨ -b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ p_808 ∨ break c in DIMACS: -21986 -21987 21988 808 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{202, 4}_2 ∧ -b^{202, 4}_1 ∧ -b^{202, 4}_0 ∧ true) c in CNF: c -b^{202, 4}_2 ∨ b^{202, 4}_1 ∨ b^{202, 4}_0 ∨ false c in DIMACS: -21986 21987 21988 0 c 3 does not represent an automaton state. c -(-b^{202, 4}_2 ∧ b^{202, 4}_1 ∧ b^{202, 4}_0 ∧ true) c in CNF: c b^{202, 4}_2 ∨ -b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ false c in DIMACS: 21986 -21987 -21988 0 c -3 does not represent an automaton state. c -( b^{202, 4}_2 ∧ b^{202, 4}_1 ∧ b^{202, 4}_0 ∧ true) c in CNF: c -b^{202, 4}_2 ∨ -b^{202, 4}_1 ∨ -b^{202, 4}_0 ∨ false c in DIMACS: -21986 -21987 -21988 0 c i = 5 c -2+1 --> -1 c ( b^{202, 5}_2 ∧ b^{202, 5}_1 ∧ -b^{202, 5}_0 ∧ p_1010) -> ( b^{202, 6}_2 ∧ -b^{202, 6}_1 ∧ b^{202, 6}_0) c in CNF: c -b^{202, 5}_2 ∨ -b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ -p_1010 ∨ b^{202, 6}_2 c -b^{202, 5}_2 ∨ -b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ -p_1010 ∨ -b^{202, 6}_1 c -b^{202, 5}_2 ∨ -b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ -p_1010 ∨ b^{202, 6}_0 c in DIMACS: -21989 -21990 21991 -1010 21992 0 -21989 -21990 21991 -1010 -21993 0 -21989 -21990 21991 -1010 21994 0 c -1+1 --> 0 c ( b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ b^{202, 5}_0 ∧ p_1010) -> (-b^{202, 6}_2 ∧ -b^{202, 6}_1 ∧ -b^{202, 6}_0) c in CNF: c -b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ -p_1010 ∨ -b^{202, 6}_2 c -b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ -p_1010 ∨ -b^{202, 6}_1 c -b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ -p_1010 ∨ -b^{202, 6}_0 c in DIMACS: -21989 21990 -21991 -1010 -21992 0 -21989 21990 -21991 -1010 -21993 0 -21989 21990 -21991 -1010 -21994 0 c 0+1 --> 1 c (-b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ -b^{202, 5}_0 ∧ p_1010) -> (-b^{202, 6}_2 ∧ -b^{202, 6}_1 ∧ b^{202, 6}_0) c in CNF: c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ -p_1010 ∨ -b^{202, 6}_2 c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ -p_1010 ∨ -b^{202, 6}_1 c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ -p_1010 ∨ b^{202, 6}_0 c in DIMACS: 21989 21990 21991 -1010 -21992 0 21989 21990 21991 -1010 -21993 0 21989 21990 21991 -1010 21994 0 c 1+1 --> 2 c (-b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ b^{202, 5}_0 ∧ p_1010) -> (-b^{202, 6}_2 ∧ b^{202, 6}_1 ∧ -b^{202, 6}_0) c in CNF: c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ -p_1010 ∨ -b^{202, 6}_2 c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ -p_1010 ∨ b^{202, 6}_1 c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ -p_1010 ∨ -b^{202, 6}_0 c in DIMACS: 21989 21990 -21991 -1010 -21992 0 21989 21990 -21991 -1010 21993 0 21989 21990 -21991 -1010 -21994 0 c 2+1 --> break c (-b^{202, 5}_2 ∧ b^{202, 5}_1 ∧ -b^{202, 5}_0 ∧ p_1010) -> break c in CNF: c b^{202, 5}_2 ∨ -b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ -p_1010 ∨ break c in DIMACS: 21989 -21990 21991 -1010 1162 0 c 2-1 --> 1 c (-b^{202, 5}_2 ∧ b^{202, 5}_1 ∧ -b^{202, 5}_0 ∧ -p_1010) -> (-b^{202, 6}_2 ∧ -b^{202, 6}_1 ∧ b^{202, 6}_0) c in CNF: c b^{202, 5}_2 ∨ -b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ p_1010 ∨ -b^{202, 6}_2 c b^{202, 5}_2 ∨ -b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ p_1010 ∨ -b^{202, 6}_1 c b^{202, 5}_2 ∨ -b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ p_1010 ∨ b^{202, 6}_0 c in DIMACS: 21989 -21990 21991 1010 -21992 0 21989 -21990 21991 1010 -21993 0 21989 -21990 21991 1010 21994 0 c 1-1 --> 0 c (-b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ b^{202, 5}_0 ∧ -p_1010) -> (-b^{202, 6}_2 ∧ -b^{202, 6}_1 ∧ -b^{202, 6}_0) c in CNF: c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ p_1010 ∨ -b^{202, 6}_2 c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ p_1010 ∨ -b^{202, 6}_1 c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ p_1010 ∨ -b^{202, 6}_0 c in DIMACS: 21989 21990 -21991 1010 -21992 0 21989 21990 -21991 1010 -21993 0 21989 21990 -21991 1010 -21994 0 c 0-1 --> -1 c (-b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ -b^{202, 5}_0 ∧ -p_1010) -> ( b^{202, 6}_2 ∧ -b^{202, 6}_1 ∧ b^{202, 6}_0) c in CNF: c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ p_1010 ∨ b^{202, 6}_2 c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ p_1010 ∨ -b^{202, 6}_1 c b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ p_1010 ∨ b^{202, 6}_0 c in DIMACS: 21989 21990 21991 1010 21992 0 21989 21990 21991 1010 -21993 0 21989 21990 21991 1010 21994 0 c -1-1 --> -2 c ( b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ b^{202, 5}_0 ∧ -p_1010) -> ( b^{202, 6}_2 ∧ b^{202, 6}_1 ∧ -b^{202, 6}_0) c in CNF: c -b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ p_1010 ∨ b^{202, 6}_2 c -b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ p_1010 ∨ b^{202, 6}_1 c -b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ p_1010 ∨ -b^{202, 6}_0 c in DIMACS: -21989 21990 -21991 1010 21992 0 -21989 21990 -21991 1010 21993 0 -21989 21990 -21991 1010 -21994 0 c -2-1 --> break c ( b^{202, 5}_2 ∧ b^{202, 5}_1 ∧ -b^{202, 5}_0 ∧ -p_1010) -> break c in CNF: c -b^{202, 5}_2 ∨ -b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ p_1010 ∨ break c in DIMACS: -21989 -21990 21991 1010 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{202, 5}_2 ∧ -b^{202, 5}_1 ∧ -b^{202, 5}_0 ∧ true) c in CNF: c -b^{202, 5}_2 ∨ b^{202, 5}_1 ∨ b^{202, 5}_0 ∨ false c in DIMACS: -21989 21990 21991 0 c 3 does not represent an automaton state. c -(-b^{202, 5}_2 ∧ b^{202, 5}_1 ∧ b^{202, 5}_0 ∧ true) c in CNF: c b^{202, 5}_2 ∨ -b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ false c in DIMACS: 21989 -21990 -21991 0 c -3 does not represent an automaton state. c -( b^{202, 5}_2 ∧ b^{202, 5}_1 ∧ b^{202, 5}_0 ∧ true) c in CNF: c -b^{202, 5}_2 ∨ -b^{202, 5}_1 ∨ -b^{202, 5}_0 ∨ false c in DIMACS: -21989 -21990 -21991 0 c INIT for k = 203 c -b^{203, 1}_2 c -b^{203, 1}_1 c -b^{203, 1}_0 c in DIMACS: -21995 0 -21996 0 -21997 0 c Transitions for k = 203 c i = 1 c -2+1 --> -1 c ( b^{203, 1}_2 ∧ b^{203, 1}_1 ∧ -b^{203, 1}_0 ∧ p_203) -> ( b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ b^{203, 2}_0) c in CNF: c -b^{203, 1}_2 ∨ -b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ -p_203 ∨ b^{203, 2}_2 c -b^{203, 1}_2 ∨ -b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ -p_203 ∨ -b^{203, 2}_1 c -b^{203, 1}_2 ∨ -b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ -p_203 ∨ b^{203, 2}_0 c in DIMACS: -21995 -21996 21997 -203 21998 0 -21995 -21996 21997 -203 -21999 0 -21995 -21996 21997 -203 22000 0 c -1+1 --> 0 c ( b^{203, 1}_2 ∧ -b^{203, 1}_1 ∧ b^{203, 1}_0 ∧ p_203) -> (-b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ -b^{203, 2}_0) c in CNF: c -b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ -p_203 ∨ -b^{203, 2}_2 c -b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ -p_203 ∨ -b^{203, 2}_1 c -b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ -p_203 ∨ -b^{203, 2}_0 c in DIMACS: -21995 21996 -21997 -203 -21998 0 -21995 21996 -21997 -203 -21999 0 -21995 21996 -21997 -203 -22000 0 c 0+1 --> 1 c (-b^{203, 1}_2 ∧ -b^{203, 1}_1 ∧ -b^{203, 1}_0 ∧ p_203) -> (-b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ b^{203, 2}_0) c in CNF: c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ -p_203 ∨ -b^{203, 2}_2 c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ -p_203 ∨ -b^{203, 2}_1 c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ -p_203 ∨ b^{203, 2}_0 c in DIMACS: 21995 21996 21997 -203 -21998 0 21995 21996 21997 -203 -21999 0 21995 21996 21997 -203 22000 0 c 1+1 --> 2 c (-b^{203, 1}_2 ∧ -b^{203, 1}_1 ∧ b^{203, 1}_0 ∧ p_203) -> (-b^{203, 2}_2 ∧ b^{203, 2}_1 ∧ -b^{203, 2}_0) c in CNF: c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ -p_203 ∨ -b^{203, 2}_2 c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ -p_203 ∨ b^{203, 2}_1 c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ -p_203 ∨ -b^{203, 2}_0 c in DIMACS: 21995 21996 -21997 -203 -21998 0 21995 21996 -21997 -203 21999 0 21995 21996 -21997 -203 -22000 0 c 2+1 --> break c (-b^{203, 1}_2 ∧ b^{203, 1}_1 ∧ -b^{203, 1}_0 ∧ p_203) -> break c in CNF: c b^{203, 1}_2 ∨ -b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ -p_203 ∨ break c in DIMACS: 21995 -21996 21997 -203 1162 0 c 2-1 --> 1 c (-b^{203, 1}_2 ∧ b^{203, 1}_1 ∧ -b^{203, 1}_0 ∧ -p_203) -> (-b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ b^{203, 2}_0) c in CNF: c b^{203, 1}_2 ∨ -b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ p_203 ∨ -b^{203, 2}_2 c b^{203, 1}_2 ∨ -b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ p_203 ∨ -b^{203, 2}_1 c b^{203, 1}_2 ∨ -b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ p_203 ∨ b^{203, 2}_0 c in DIMACS: 21995 -21996 21997 203 -21998 0 21995 -21996 21997 203 -21999 0 21995 -21996 21997 203 22000 0 c 1-1 --> 0 c (-b^{203, 1}_2 ∧ -b^{203, 1}_1 ∧ b^{203, 1}_0 ∧ -p_203) -> (-b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ -b^{203, 2}_0) c in CNF: c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ p_203 ∨ -b^{203, 2}_2 c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ p_203 ∨ -b^{203, 2}_1 c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ p_203 ∨ -b^{203, 2}_0 c in DIMACS: 21995 21996 -21997 203 -21998 0 21995 21996 -21997 203 -21999 0 21995 21996 -21997 203 -22000 0 c 0-1 --> -1 c (-b^{203, 1}_2 ∧ -b^{203, 1}_1 ∧ -b^{203, 1}_0 ∧ -p_203) -> ( b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ b^{203, 2}_0) c in CNF: c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ p_203 ∨ b^{203, 2}_2 c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ p_203 ∨ -b^{203, 2}_1 c b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ p_203 ∨ b^{203, 2}_0 c in DIMACS: 21995 21996 21997 203 21998 0 21995 21996 21997 203 -21999 0 21995 21996 21997 203 22000 0 c -1-1 --> -2 c ( b^{203, 1}_2 ∧ -b^{203, 1}_1 ∧ b^{203, 1}_0 ∧ -p_203) -> ( b^{203, 2}_2 ∧ b^{203, 2}_1 ∧ -b^{203, 2}_0) c in CNF: c -b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ p_203 ∨ b^{203, 2}_2 c -b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ p_203 ∨ b^{203, 2}_1 c -b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ p_203 ∨ -b^{203, 2}_0 c in DIMACS: -21995 21996 -21997 203 21998 0 -21995 21996 -21997 203 21999 0 -21995 21996 -21997 203 -22000 0 c -2-1 --> break c ( b^{203, 1}_2 ∧ b^{203, 1}_1 ∧ -b^{203, 1}_0 ∧ -p_203) -> break c in CNF: c -b^{203, 1}_2 ∨ -b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ p_203 ∨ break c in DIMACS: -21995 -21996 21997 203 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{203, 1}_2 ∧ -b^{203, 1}_1 ∧ -b^{203, 1}_0 ∧ true) c in CNF: c -b^{203, 1}_2 ∨ b^{203, 1}_1 ∨ b^{203, 1}_0 ∨ false c in DIMACS: -21995 21996 21997 0 c 3 does not represent an automaton state. c -(-b^{203, 1}_2 ∧ b^{203, 1}_1 ∧ b^{203, 1}_0 ∧ true) c in CNF: c b^{203, 1}_2 ∨ -b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ false c in DIMACS: 21995 -21996 -21997 0 c -3 does not represent an automaton state. c -( b^{203, 1}_2 ∧ b^{203, 1}_1 ∧ b^{203, 1}_0 ∧ true) c in CNF: c -b^{203, 1}_2 ∨ -b^{203, 1}_1 ∨ -b^{203, 1}_0 ∨ false c in DIMACS: -21995 -21996 -21997 0 c i = 2 c -2+1 --> -1 c ( b^{203, 2}_2 ∧ b^{203, 2}_1 ∧ -b^{203, 2}_0 ∧ p_406) -> ( b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ b^{203, 3}_0) c in CNF: c -b^{203, 2}_2 ∨ -b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ -p_406 ∨ b^{203, 3}_2 c -b^{203, 2}_2 ∨ -b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ -p_406 ∨ -b^{203, 3}_1 c -b^{203, 2}_2 ∨ -b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ -p_406 ∨ b^{203, 3}_0 c in DIMACS: -21998 -21999 22000 -406 22001 0 -21998 -21999 22000 -406 -22002 0 -21998 -21999 22000 -406 22003 0 c -1+1 --> 0 c ( b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ b^{203, 2}_0 ∧ p_406) -> (-b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ -b^{203, 3}_0) c in CNF: c -b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ -p_406 ∨ -b^{203, 3}_2 c -b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ -p_406 ∨ -b^{203, 3}_1 c -b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ -p_406 ∨ -b^{203, 3}_0 c in DIMACS: -21998 21999 -22000 -406 -22001 0 -21998 21999 -22000 -406 -22002 0 -21998 21999 -22000 -406 -22003 0 c 0+1 --> 1 c (-b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ -b^{203, 2}_0 ∧ p_406) -> (-b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ b^{203, 3}_0) c in CNF: c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ -p_406 ∨ -b^{203, 3}_2 c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ -p_406 ∨ -b^{203, 3}_1 c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ -p_406 ∨ b^{203, 3}_0 c in DIMACS: 21998 21999 22000 -406 -22001 0 21998 21999 22000 -406 -22002 0 21998 21999 22000 -406 22003 0 c 1+1 --> 2 c (-b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ b^{203, 2}_0 ∧ p_406) -> (-b^{203, 3}_2 ∧ b^{203, 3}_1 ∧ -b^{203, 3}_0) c in CNF: c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ -p_406 ∨ -b^{203, 3}_2 c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ -p_406 ∨ b^{203, 3}_1 c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ -p_406 ∨ -b^{203, 3}_0 c in DIMACS: 21998 21999 -22000 -406 -22001 0 21998 21999 -22000 -406 22002 0 21998 21999 -22000 -406 -22003 0 c 2+1 --> break c (-b^{203, 2}_2 ∧ b^{203, 2}_1 ∧ -b^{203, 2}_0 ∧ p_406) -> break c in CNF: c b^{203, 2}_2 ∨ -b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ -p_406 ∨ break c in DIMACS: 21998 -21999 22000 -406 1162 0 c 2-1 --> 1 c (-b^{203, 2}_2 ∧ b^{203, 2}_1 ∧ -b^{203, 2}_0 ∧ -p_406) -> (-b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ b^{203, 3}_0) c in CNF: c b^{203, 2}_2 ∨ -b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ p_406 ∨ -b^{203, 3}_2 c b^{203, 2}_2 ∨ -b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ p_406 ∨ -b^{203, 3}_1 c b^{203, 2}_2 ∨ -b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ p_406 ∨ b^{203, 3}_0 c in DIMACS: 21998 -21999 22000 406 -22001 0 21998 -21999 22000 406 -22002 0 21998 -21999 22000 406 22003 0 c 1-1 --> 0 c (-b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ b^{203, 2}_0 ∧ -p_406) -> (-b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ -b^{203, 3}_0) c in CNF: c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ p_406 ∨ -b^{203, 3}_2 c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ p_406 ∨ -b^{203, 3}_1 c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ p_406 ∨ -b^{203, 3}_0 c in DIMACS: 21998 21999 -22000 406 -22001 0 21998 21999 -22000 406 -22002 0 21998 21999 -22000 406 -22003 0 c 0-1 --> -1 c (-b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ -b^{203, 2}_0 ∧ -p_406) -> ( b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ b^{203, 3}_0) c in CNF: c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ p_406 ∨ b^{203, 3}_2 c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ p_406 ∨ -b^{203, 3}_1 c b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ p_406 ∨ b^{203, 3}_0 c in DIMACS: 21998 21999 22000 406 22001 0 21998 21999 22000 406 -22002 0 21998 21999 22000 406 22003 0 c -1-1 --> -2 c ( b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ b^{203, 2}_0 ∧ -p_406) -> ( b^{203, 3}_2 ∧ b^{203, 3}_1 ∧ -b^{203, 3}_0) c in CNF: c -b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ p_406 ∨ b^{203, 3}_2 c -b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ p_406 ∨ b^{203, 3}_1 c -b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ p_406 ∨ -b^{203, 3}_0 c in DIMACS: -21998 21999 -22000 406 22001 0 -21998 21999 -22000 406 22002 0 -21998 21999 -22000 406 -22003 0 c -2-1 --> break c ( b^{203, 2}_2 ∧ b^{203, 2}_1 ∧ -b^{203, 2}_0 ∧ -p_406) -> break c in CNF: c -b^{203, 2}_2 ∨ -b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ p_406 ∨ break c in DIMACS: -21998 -21999 22000 406 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{203, 2}_2 ∧ -b^{203, 2}_1 ∧ -b^{203, 2}_0 ∧ true) c in CNF: c -b^{203, 2}_2 ∨ b^{203, 2}_1 ∨ b^{203, 2}_0 ∨ false c in DIMACS: -21998 21999 22000 0 c 3 does not represent an automaton state. c -(-b^{203, 2}_2 ∧ b^{203, 2}_1 ∧ b^{203, 2}_0 ∧ true) c in CNF: c b^{203, 2}_2 ∨ -b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ false c in DIMACS: 21998 -21999 -22000 0 c -3 does not represent an automaton state. c -( b^{203, 2}_2 ∧ b^{203, 2}_1 ∧ b^{203, 2}_0 ∧ true) c in CNF: c -b^{203, 2}_2 ∨ -b^{203, 2}_1 ∨ -b^{203, 2}_0 ∨ false c in DIMACS: -21998 -21999 -22000 0 c i = 3 c -2+1 --> -1 c ( b^{203, 3}_2 ∧ b^{203, 3}_1 ∧ -b^{203, 3}_0 ∧ p_609) -> ( b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ b^{203, 4}_0) c in CNF: c -b^{203, 3}_2 ∨ -b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ -p_609 ∨ b^{203, 4}_2 c -b^{203, 3}_2 ∨ -b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ -p_609 ∨ -b^{203, 4}_1 c -b^{203, 3}_2 ∨ -b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ -p_609 ∨ b^{203, 4}_0 c in DIMACS: -22001 -22002 22003 -609 22004 0 -22001 -22002 22003 -609 -22005 0 -22001 -22002 22003 -609 22006 0 c -1+1 --> 0 c ( b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ b^{203, 3}_0 ∧ p_609) -> (-b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ -b^{203, 4}_0) c in CNF: c -b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ -p_609 ∨ -b^{203, 4}_2 c -b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ -p_609 ∨ -b^{203, 4}_1 c -b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ -p_609 ∨ -b^{203, 4}_0 c in DIMACS: -22001 22002 -22003 -609 -22004 0 -22001 22002 -22003 -609 -22005 0 -22001 22002 -22003 -609 -22006 0 c 0+1 --> 1 c (-b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ -b^{203, 3}_0 ∧ p_609) -> (-b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ b^{203, 4}_0) c in CNF: c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ -p_609 ∨ -b^{203, 4}_2 c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ -p_609 ∨ -b^{203, 4}_1 c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ -p_609 ∨ b^{203, 4}_0 c in DIMACS: 22001 22002 22003 -609 -22004 0 22001 22002 22003 -609 -22005 0 22001 22002 22003 -609 22006 0 c 1+1 --> 2 c (-b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ b^{203, 3}_0 ∧ p_609) -> (-b^{203, 4}_2 ∧ b^{203, 4}_1 ∧ -b^{203, 4}_0) c in CNF: c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ -p_609 ∨ -b^{203, 4}_2 c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ -p_609 ∨ b^{203, 4}_1 c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ -p_609 ∨ -b^{203, 4}_0 c in DIMACS: 22001 22002 -22003 -609 -22004 0 22001 22002 -22003 -609 22005 0 22001 22002 -22003 -609 -22006 0 c 2+1 --> break c (-b^{203, 3}_2 ∧ b^{203, 3}_1 ∧ -b^{203, 3}_0 ∧ p_609) -> break c in CNF: c b^{203, 3}_2 ∨ -b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ -p_609 ∨ break c in DIMACS: 22001 -22002 22003 -609 1162 0 c 2-1 --> 1 c (-b^{203, 3}_2 ∧ b^{203, 3}_1 ∧ -b^{203, 3}_0 ∧ -p_609) -> (-b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ b^{203, 4}_0) c in CNF: c b^{203, 3}_2 ∨ -b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ p_609 ∨ -b^{203, 4}_2 c b^{203, 3}_2 ∨ -b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ p_609 ∨ -b^{203, 4}_1 c b^{203, 3}_2 ∨ -b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ p_609 ∨ b^{203, 4}_0 c in DIMACS: 22001 -22002 22003 609 -22004 0 22001 -22002 22003 609 -22005 0 22001 -22002 22003 609 22006 0 c 1-1 --> 0 c (-b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ b^{203, 3}_0 ∧ -p_609) -> (-b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ -b^{203, 4}_0) c in CNF: c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ p_609 ∨ -b^{203, 4}_2 c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ p_609 ∨ -b^{203, 4}_1 c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ p_609 ∨ -b^{203, 4}_0 c in DIMACS: 22001 22002 -22003 609 -22004 0 22001 22002 -22003 609 -22005 0 22001 22002 -22003 609 -22006 0 c 0-1 --> -1 c (-b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ -b^{203, 3}_0 ∧ -p_609) -> ( b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ b^{203, 4}_0) c in CNF: c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ p_609 ∨ b^{203, 4}_2 c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ p_609 ∨ -b^{203, 4}_1 c b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ p_609 ∨ b^{203, 4}_0 c in DIMACS: 22001 22002 22003 609 22004 0 22001 22002 22003 609 -22005 0 22001 22002 22003 609 22006 0 c -1-1 --> -2 c ( b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ b^{203, 3}_0 ∧ -p_609) -> ( b^{203, 4}_2 ∧ b^{203, 4}_1 ∧ -b^{203, 4}_0) c in CNF: c -b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ p_609 ∨ b^{203, 4}_2 c -b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ p_609 ∨ b^{203, 4}_1 c -b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ p_609 ∨ -b^{203, 4}_0 c in DIMACS: -22001 22002 -22003 609 22004 0 -22001 22002 -22003 609 22005 0 -22001 22002 -22003 609 -22006 0 c -2-1 --> break c ( b^{203, 3}_2 ∧ b^{203, 3}_1 ∧ -b^{203, 3}_0 ∧ -p_609) -> break c in CNF: c -b^{203, 3}_2 ∨ -b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ p_609 ∨ break c in DIMACS: -22001 -22002 22003 609 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{203, 3}_2 ∧ -b^{203, 3}_1 ∧ -b^{203, 3}_0 ∧ true) c in CNF: c -b^{203, 3}_2 ∨ b^{203, 3}_1 ∨ b^{203, 3}_0 ∨ false c in DIMACS: -22001 22002 22003 0 c 3 does not represent an automaton state. c -(-b^{203, 3}_2 ∧ b^{203, 3}_1 ∧ b^{203, 3}_0 ∧ true) c in CNF: c b^{203, 3}_2 ∨ -b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ false c in DIMACS: 22001 -22002 -22003 0 c -3 does not represent an automaton state. c -( b^{203, 3}_2 ∧ b^{203, 3}_1 ∧ b^{203, 3}_0 ∧ true) c in CNF: c -b^{203, 3}_2 ∨ -b^{203, 3}_1 ∨ -b^{203, 3}_0 ∨ false c in DIMACS: -22001 -22002 -22003 0 c i = 4 c -2+1 --> -1 c ( b^{203, 4}_2 ∧ b^{203, 4}_1 ∧ -b^{203, 4}_0 ∧ p_812) -> ( b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ b^{203, 5}_0) c in CNF: c -b^{203, 4}_2 ∨ -b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ -p_812 ∨ b^{203, 5}_2 c -b^{203, 4}_2 ∨ -b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ -p_812 ∨ -b^{203, 5}_1 c -b^{203, 4}_2 ∨ -b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ -p_812 ∨ b^{203, 5}_0 c in DIMACS: -22004 -22005 22006 -812 22007 0 -22004 -22005 22006 -812 -22008 0 -22004 -22005 22006 -812 22009 0 c -1+1 --> 0 c ( b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ b^{203, 4}_0 ∧ p_812) -> (-b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ -b^{203, 5}_0) c in CNF: c -b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ -p_812 ∨ -b^{203, 5}_2 c -b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ -p_812 ∨ -b^{203, 5}_1 c -b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ -p_812 ∨ -b^{203, 5}_0 c in DIMACS: -22004 22005 -22006 -812 -22007 0 -22004 22005 -22006 -812 -22008 0 -22004 22005 -22006 -812 -22009 0 c 0+1 --> 1 c (-b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ -b^{203, 4}_0 ∧ p_812) -> (-b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ b^{203, 5}_0) c in CNF: c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ -p_812 ∨ -b^{203, 5}_2 c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ -p_812 ∨ -b^{203, 5}_1 c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ -p_812 ∨ b^{203, 5}_0 c in DIMACS: 22004 22005 22006 -812 -22007 0 22004 22005 22006 -812 -22008 0 22004 22005 22006 -812 22009 0 c 1+1 --> 2 c (-b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ b^{203, 4}_0 ∧ p_812) -> (-b^{203, 5}_2 ∧ b^{203, 5}_1 ∧ -b^{203, 5}_0) c in CNF: c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ -p_812 ∨ -b^{203, 5}_2 c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ -p_812 ∨ b^{203, 5}_1 c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ -p_812 ∨ -b^{203, 5}_0 c in DIMACS: 22004 22005 -22006 -812 -22007 0 22004 22005 -22006 -812 22008 0 22004 22005 -22006 -812 -22009 0 c 2+1 --> break c (-b^{203, 4}_2 ∧ b^{203, 4}_1 ∧ -b^{203, 4}_0 ∧ p_812) -> break c in CNF: c b^{203, 4}_2 ∨ -b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ -p_812 ∨ break c in DIMACS: 22004 -22005 22006 -812 1162 0 c 2-1 --> 1 c (-b^{203, 4}_2 ∧ b^{203, 4}_1 ∧ -b^{203, 4}_0 ∧ -p_812) -> (-b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ b^{203, 5}_0) c in CNF: c b^{203, 4}_2 ∨ -b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ p_812 ∨ -b^{203, 5}_2 c b^{203, 4}_2 ∨ -b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ p_812 ∨ -b^{203, 5}_1 c b^{203, 4}_2 ∨ -b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ p_812 ∨ b^{203, 5}_0 c in DIMACS: 22004 -22005 22006 812 -22007 0 22004 -22005 22006 812 -22008 0 22004 -22005 22006 812 22009 0 c 1-1 --> 0 c (-b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ b^{203, 4}_0 ∧ -p_812) -> (-b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ -b^{203, 5}_0) c in CNF: c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ p_812 ∨ -b^{203, 5}_2 c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ p_812 ∨ -b^{203, 5}_1 c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ p_812 ∨ -b^{203, 5}_0 c in DIMACS: 22004 22005 -22006 812 -22007 0 22004 22005 -22006 812 -22008 0 22004 22005 -22006 812 -22009 0 c 0-1 --> -1 c (-b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ -b^{203, 4}_0 ∧ -p_812) -> ( b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ b^{203, 5}_0) c in CNF: c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ p_812 ∨ b^{203, 5}_2 c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ p_812 ∨ -b^{203, 5}_1 c b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ p_812 ∨ b^{203, 5}_0 c in DIMACS: 22004 22005 22006 812 22007 0 22004 22005 22006 812 -22008 0 22004 22005 22006 812 22009 0 c -1-1 --> -2 c ( b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ b^{203, 4}_0 ∧ -p_812) -> ( b^{203, 5}_2 ∧ b^{203, 5}_1 ∧ -b^{203, 5}_0) c in CNF: c -b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ p_812 ∨ b^{203, 5}_2 c -b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ p_812 ∨ b^{203, 5}_1 c -b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ p_812 ∨ -b^{203, 5}_0 c in DIMACS: -22004 22005 -22006 812 22007 0 -22004 22005 -22006 812 22008 0 -22004 22005 -22006 812 -22009 0 c -2-1 --> break c ( b^{203, 4}_2 ∧ b^{203, 4}_1 ∧ -b^{203, 4}_0 ∧ -p_812) -> break c in CNF: c -b^{203, 4}_2 ∨ -b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ p_812 ∨ break c in DIMACS: -22004 -22005 22006 812 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{203, 4}_2 ∧ -b^{203, 4}_1 ∧ -b^{203, 4}_0 ∧ true) c in CNF: c -b^{203, 4}_2 ∨ b^{203, 4}_1 ∨ b^{203, 4}_0 ∨ false c in DIMACS: -22004 22005 22006 0 c 3 does not represent an automaton state. c -(-b^{203, 4}_2 ∧ b^{203, 4}_1 ∧ b^{203, 4}_0 ∧ true) c in CNF: c b^{203, 4}_2 ∨ -b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ false c in DIMACS: 22004 -22005 -22006 0 c -3 does not represent an automaton state. c -( b^{203, 4}_2 ∧ b^{203, 4}_1 ∧ b^{203, 4}_0 ∧ true) c in CNF: c -b^{203, 4}_2 ∨ -b^{203, 4}_1 ∨ -b^{203, 4}_0 ∨ false c in DIMACS: -22004 -22005 -22006 0 c i = 5 c -2+1 --> -1 c ( b^{203, 5}_2 ∧ b^{203, 5}_1 ∧ -b^{203, 5}_0 ∧ p_1015) -> ( b^{203, 6}_2 ∧ -b^{203, 6}_1 ∧ b^{203, 6}_0) c in CNF: c -b^{203, 5}_2 ∨ -b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ -p_1015 ∨ b^{203, 6}_2 c -b^{203, 5}_2 ∨ -b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ -p_1015 ∨ -b^{203, 6}_1 c -b^{203, 5}_2 ∨ -b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ -p_1015 ∨ b^{203, 6}_0 c in DIMACS: -22007 -22008 22009 -1015 22010 0 -22007 -22008 22009 -1015 -22011 0 -22007 -22008 22009 -1015 22012 0 c -1+1 --> 0 c ( b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ b^{203, 5}_0 ∧ p_1015) -> (-b^{203, 6}_2 ∧ -b^{203, 6}_1 ∧ -b^{203, 6}_0) c in CNF: c -b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ -p_1015 ∨ -b^{203, 6}_2 c -b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ -p_1015 ∨ -b^{203, 6}_1 c -b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ -p_1015 ∨ -b^{203, 6}_0 c in DIMACS: -22007 22008 -22009 -1015 -22010 0 -22007 22008 -22009 -1015 -22011 0 -22007 22008 -22009 -1015 -22012 0 c 0+1 --> 1 c (-b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ -b^{203, 5}_0 ∧ p_1015) -> (-b^{203, 6}_2 ∧ -b^{203, 6}_1 ∧ b^{203, 6}_0) c in CNF: c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ -p_1015 ∨ -b^{203, 6}_2 c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ -p_1015 ∨ -b^{203, 6}_1 c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ -p_1015 ∨ b^{203, 6}_0 c in DIMACS: 22007 22008 22009 -1015 -22010 0 22007 22008 22009 -1015 -22011 0 22007 22008 22009 -1015 22012 0 c 1+1 --> 2 c (-b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ b^{203, 5}_0 ∧ p_1015) -> (-b^{203, 6}_2 ∧ b^{203, 6}_1 ∧ -b^{203, 6}_0) c in CNF: c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ -p_1015 ∨ -b^{203, 6}_2 c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ -p_1015 ∨ b^{203, 6}_1 c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ -p_1015 ∨ -b^{203, 6}_0 c in DIMACS: 22007 22008 -22009 -1015 -22010 0 22007 22008 -22009 -1015 22011 0 22007 22008 -22009 -1015 -22012 0 c 2+1 --> break c (-b^{203, 5}_2 ∧ b^{203, 5}_1 ∧ -b^{203, 5}_0 ∧ p_1015) -> break c in CNF: c b^{203, 5}_2 ∨ -b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ -p_1015 ∨ break c in DIMACS: 22007 -22008 22009 -1015 1162 0 c 2-1 --> 1 c (-b^{203, 5}_2 ∧ b^{203, 5}_1 ∧ -b^{203, 5}_0 ∧ -p_1015) -> (-b^{203, 6}_2 ∧ -b^{203, 6}_1 ∧ b^{203, 6}_0) c in CNF: c b^{203, 5}_2 ∨ -b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ p_1015 ∨ -b^{203, 6}_2 c b^{203, 5}_2 ∨ -b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ p_1015 ∨ -b^{203, 6}_1 c b^{203, 5}_2 ∨ -b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ p_1015 ∨ b^{203, 6}_0 c in DIMACS: 22007 -22008 22009 1015 -22010 0 22007 -22008 22009 1015 -22011 0 22007 -22008 22009 1015 22012 0 c 1-1 --> 0 c (-b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ b^{203, 5}_0 ∧ -p_1015) -> (-b^{203, 6}_2 ∧ -b^{203, 6}_1 ∧ -b^{203, 6}_0) c in CNF: c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ p_1015 ∨ -b^{203, 6}_2 c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ p_1015 ∨ -b^{203, 6}_1 c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ p_1015 ∨ -b^{203, 6}_0 c in DIMACS: 22007 22008 -22009 1015 -22010 0 22007 22008 -22009 1015 -22011 0 22007 22008 -22009 1015 -22012 0 c 0-1 --> -1 c (-b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ -b^{203, 5}_0 ∧ -p_1015) -> ( b^{203, 6}_2 ∧ -b^{203, 6}_1 ∧ b^{203, 6}_0) c in CNF: c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ p_1015 ∨ b^{203, 6}_2 c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ p_1015 ∨ -b^{203, 6}_1 c b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ p_1015 ∨ b^{203, 6}_0 c in DIMACS: 22007 22008 22009 1015 22010 0 22007 22008 22009 1015 -22011 0 22007 22008 22009 1015 22012 0 c -1-1 --> -2 c ( b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ b^{203, 5}_0 ∧ -p_1015) -> ( b^{203, 6}_2 ∧ b^{203, 6}_1 ∧ -b^{203, 6}_0) c in CNF: c -b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ p_1015 ∨ b^{203, 6}_2 c -b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ p_1015 ∨ b^{203, 6}_1 c -b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ p_1015 ∨ -b^{203, 6}_0 c in DIMACS: -22007 22008 -22009 1015 22010 0 -22007 22008 -22009 1015 22011 0 -22007 22008 -22009 1015 -22012 0 c -2-1 --> break c ( b^{203, 5}_2 ∧ b^{203, 5}_1 ∧ -b^{203, 5}_0 ∧ -p_1015) -> break c in CNF: c -b^{203, 5}_2 ∨ -b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ p_1015 ∨ break c in DIMACS: -22007 -22008 22009 1015 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{203, 5}_2 ∧ -b^{203, 5}_1 ∧ -b^{203, 5}_0 ∧ true) c in CNF: c -b^{203, 5}_2 ∨ b^{203, 5}_1 ∨ b^{203, 5}_0 ∨ false c in DIMACS: -22007 22008 22009 0 c 3 does not represent an automaton state. c -(-b^{203, 5}_2 ∧ b^{203, 5}_1 ∧ b^{203, 5}_0 ∧ true) c in CNF: c b^{203, 5}_2 ∨ -b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ false c in DIMACS: 22007 -22008 -22009 0 c -3 does not represent an automaton state. c -( b^{203, 5}_2 ∧ b^{203, 5}_1 ∧ b^{203, 5}_0 ∧ true) c in CNF: c -b^{203, 5}_2 ∨ -b^{203, 5}_1 ∨ -b^{203, 5}_0 ∨ false c in DIMACS: -22007 -22008 -22009 0 c INIT for k = 204 c -b^{204, 1}_2 c -b^{204, 1}_1 c -b^{204, 1}_0 c in DIMACS: -22013 0 -22014 0 -22015 0 c Transitions for k = 204 c i = 1 c -2+1 --> -1 c ( b^{204, 1}_2 ∧ b^{204, 1}_1 ∧ -b^{204, 1}_0 ∧ p_204) -> ( b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ b^{204, 2}_0) c in CNF: c -b^{204, 1}_2 ∨ -b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ -p_204 ∨ b^{204, 2}_2 c -b^{204, 1}_2 ∨ -b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ -p_204 ∨ -b^{204, 2}_1 c -b^{204, 1}_2 ∨ -b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ -p_204 ∨ b^{204, 2}_0 c in DIMACS: -22013 -22014 22015 -204 22016 0 -22013 -22014 22015 -204 -22017 0 -22013 -22014 22015 -204 22018 0 c -1+1 --> 0 c ( b^{204, 1}_2 ∧ -b^{204, 1}_1 ∧ b^{204, 1}_0 ∧ p_204) -> (-b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ -b^{204, 2}_0) c in CNF: c -b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ -p_204 ∨ -b^{204, 2}_2 c -b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ -p_204 ∨ -b^{204, 2}_1 c -b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ -p_204 ∨ -b^{204, 2}_0 c in DIMACS: -22013 22014 -22015 -204 -22016 0 -22013 22014 -22015 -204 -22017 0 -22013 22014 -22015 -204 -22018 0 c 0+1 --> 1 c (-b^{204, 1}_2 ∧ -b^{204, 1}_1 ∧ -b^{204, 1}_0 ∧ p_204) -> (-b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ b^{204, 2}_0) c in CNF: c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ -p_204 ∨ -b^{204, 2}_2 c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ -p_204 ∨ -b^{204, 2}_1 c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ -p_204 ∨ b^{204, 2}_0 c in DIMACS: 22013 22014 22015 -204 -22016 0 22013 22014 22015 -204 -22017 0 22013 22014 22015 -204 22018 0 c 1+1 --> 2 c (-b^{204, 1}_2 ∧ -b^{204, 1}_1 ∧ b^{204, 1}_0 ∧ p_204) -> (-b^{204, 2}_2 ∧ b^{204, 2}_1 ∧ -b^{204, 2}_0) c in CNF: c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ -p_204 ∨ -b^{204, 2}_2 c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ -p_204 ∨ b^{204, 2}_1 c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ -p_204 ∨ -b^{204, 2}_0 c in DIMACS: 22013 22014 -22015 -204 -22016 0 22013 22014 -22015 -204 22017 0 22013 22014 -22015 -204 -22018 0 c 2+1 --> break c (-b^{204, 1}_2 ∧ b^{204, 1}_1 ∧ -b^{204, 1}_0 ∧ p_204) -> break c in CNF: c b^{204, 1}_2 ∨ -b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ -p_204 ∨ break c in DIMACS: 22013 -22014 22015 -204 1162 0 c 2-1 --> 1 c (-b^{204, 1}_2 ∧ b^{204, 1}_1 ∧ -b^{204, 1}_0 ∧ -p_204) -> (-b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ b^{204, 2}_0) c in CNF: c b^{204, 1}_2 ∨ -b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ p_204 ∨ -b^{204, 2}_2 c b^{204, 1}_2 ∨ -b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ p_204 ∨ -b^{204, 2}_1 c b^{204, 1}_2 ∨ -b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ p_204 ∨ b^{204, 2}_0 c in DIMACS: 22013 -22014 22015 204 -22016 0 22013 -22014 22015 204 -22017 0 22013 -22014 22015 204 22018 0 c 1-1 --> 0 c (-b^{204, 1}_2 ∧ -b^{204, 1}_1 ∧ b^{204, 1}_0 ∧ -p_204) -> (-b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ -b^{204, 2}_0) c in CNF: c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ p_204 ∨ -b^{204, 2}_2 c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ p_204 ∨ -b^{204, 2}_1 c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ p_204 ∨ -b^{204, 2}_0 c in DIMACS: 22013 22014 -22015 204 -22016 0 22013 22014 -22015 204 -22017 0 22013 22014 -22015 204 -22018 0 c 0-1 --> -1 c (-b^{204, 1}_2 ∧ -b^{204, 1}_1 ∧ -b^{204, 1}_0 ∧ -p_204) -> ( b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ b^{204, 2}_0) c in CNF: c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ p_204 ∨ b^{204, 2}_2 c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ p_204 ∨ -b^{204, 2}_1 c b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ p_204 ∨ b^{204, 2}_0 c in DIMACS: 22013 22014 22015 204 22016 0 22013 22014 22015 204 -22017 0 22013 22014 22015 204 22018 0 c -1-1 --> -2 c ( b^{204, 1}_2 ∧ -b^{204, 1}_1 ∧ b^{204, 1}_0 ∧ -p_204) -> ( b^{204, 2}_2 ∧ b^{204, 2}_1 ∧ -b^{204, 2}_0) c in CNF: c -b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ p_204 ∨ b^{204, 2}_2 c -b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ p_204 ∨ b^{204, 2}_1 c -b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ p_204 ∨ -b^{204, 2}_0 c in DIMACS: -22013 22014 -22015 204 22016 0 -22013 22014 -22015 204 22017 0 -22013 22014 -22015 204 -22018 0 c -2-1 --> break c ( b^{204, 1}_2 ∧ b^{204, 1}_1 ∧ -b^{204, 1}_0 ∧ -p_204) -> break c in CNF: c -b^{204, 1}_2 ∨ -b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ p_204 ∨ break c in DIMACS: -22013 -22014 22015 204 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{204, 1}_2 ∧ -b^{204, 1}_1 ∧ -b^{204, 1}_0 ∧ true) c in CNF: c -b^{204, 1}_2 ∨ b^{204, 1}_1 ∨ b^{204, 1}_0 ∨ false c in DIMACS: -22013 22014 22015 0 c 3 does not represent an automaton state. c -(-b^{204, 1}_2 ∧ b^{204, 1}_1 ∧ b^{204, 1}_0 ∧ true) c in CNF: c b^{204, 1}_2 ∨ -b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ false c in DIMACS: 22013 -22014 -22015 0 c -3 does not represent an automaton state. c -( b^{204, 1}_2 ∧ b^{204, 1}_1 ∧ b^{204, 1}_0 ∧ true) c in CNF: c -b^{204, 1}_2 ∨ -b^{204, 1}_1 ∨ -b^{204, 1}_0 ∨ false c in DIMACS: -22013 -22014 -22015 0 c i = 2 c -2+1 --> -1 c ( b^{204, 2}_2 ∧ b^{204, 2}_1 ∧ -b^{204, 2}_0 ∧ p_408) -> ( b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ b^{204, 3}_0) c in CNF: c -b^{204, 2}_2 ∨ -b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ -p_408 ∨ b^{204, 3}_2 c -b^{204, 2}_2 ∨ -b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ -p_408 ∨ -b^{204, 3}_1 c -b^{204, 2}_2 ∨ -b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ -p_408 ∨ b^{204, 3}_0 c in DIMACS: -22016 -22017 22018 -408 22019 0 -22016 -22017 22018 -408 -22020 0 -22016 -22017 22018 -408 22021 0 c -1+1 --> 0 c ( b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ b^{204, 2}_0 ∧ p_408) -> (-b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ -b^{204, 3}_0) c in CNF: c -b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ -p_408 ∨ -b^{204, 3}_2 c -b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ -p_408 ∨ -b^{204, 3}_1 c -b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ -p_408 ∨ -b^{204, 3}_0 c in DIMACS: -22016 22017 -22018 -408 -22019 0 -22016 22017 -22018 -408 -22020 0 -22016 22017 -22018 -408 -22021 0 c 0+1 --> 1 c (-b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ -b^{204, 2}_0 ∧ p_408) -> (-b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ b^{204, 3}_0) c in CNF: c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ -p_408 ∨ -b^{204, 3}_2 c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ -p_408 ∨ -b^{204, 3}_1 c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ -p_408 ∨ b^{204, 3}_0 c in DIMACS: 22016 22017 22018 -408 -22019 0 22016 22017 22018 -408 -22020 0 22016 22017 22018 -408 22021 0 c 1+1 --> 2 c (-b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ b^{204, 2}_0 ∧ p_408) -> (-b^{204, 3}_2 ∧ b^{204, 3}_1 ∧ -b^{204, 3}_0) c in CNF: c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ -p_408 ∨ -b^{204, 3}_2 c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ -p_408 ∨ b^{204, 3}_1 c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ -p_408 ∨ -b^{204, 3}_0 c in DIMACS: 22016 22017 -22018 -408 -22019 0 22016 22017 -22018 -408 22020 0 22016 22017 -22018 -408 -22021 0 c 2+1 --> break c (-b^{204, 2}_2 ∧ b^{204, 2}_1 ∧ -b^{204, 2}_0 ∧ p_408) -> break c in CNF: c b^{204, 2}_2 ∨ -b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ -p_408 ∨ break c in DIMACS: 22016 -22017 22018 -408 1162 0 c 2-1 --> 1 c (-b^{204, 2}_2 ∧ b^{204, 2}_1 ∧ -b^{204, 2}_0 ∧ -p_408) -> (-b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ b^{204, 3}_0) c in CNF: c b^{204, 2}_2 ∨ -b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ p_408 ∨ -b^{204, 3}_2 c b^{204, 2}_2 ∨ -b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ p_408 ∨ -b^{204, 3}_1 c b^{204, 2}_2 ∨ -b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ p_408 ∨ b^{204, 3}_0 c in DIMACS: 22016 -22017 22018 408 -22019 0 22016 -22017 22018 408 -22020 0 22016 -22017 22018 408 22021 0 c 1-1 --> 0 c (-b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ b^{204, 2}_0 ∧ -p_408) -> (-b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ -b^{204, 3}_0) c in CNF: c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ p_408 ∨ -b^{204, 3}_2 c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ p_408 ∨ -b^{204, 3}_1 c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ p_408 ∨ -b^{204, 3}_0 c in DIMACS: 22016 22017 -22018 408 -22019 0 22016 22017 -22018 408 -22020 0 22016 22017 -22018 408 -22021 0 c 0-1 --> -1 c (-b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ -b^{204, 2}_0 ∧ -p_408) -> ( b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ b^{204, 3}_0) c in CNF: c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ p_408 ∨ b^{204, 3}_2 c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ p_408 ∨ -b^{204, 3}_1 c b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ p_408 ∨ b^{204, 3}_0 c in DIMACS: 22016 22017 22018 408 22019 0 22016 22017 22018 408 -22020 0 22016 22017 22018 408 22021 0 c -1-1 --> -2 c ( b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ b^{204, 2}_0 ∧ -p_408) -> ( b^{204, 3}_2 ∧ b^{204, 3}_1 ∧ -b^{204, 3}_0) c in CNF: c -b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ p_408 ∨ b^{204, 3}_2 c -b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ p_408 ∨ b^{204, 3}_1 c -b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ p_408 ∨ -b^{204, 3}_0 c in DIMACS: -22016 22017 -22018 408 22019 0 -22016 22017 -22018 408 22020 0 -22016 22017 -22018 408 -22021 0 c -2-1 --> break c ( b^{204, 2}_2 ∧ b^{204, 2}_1 ∧ -b^{204, 2}_0 ∧ -p_408) -> break c in CNF: c -b^{204, 2}_2 ∨ -b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ p_408 ∨ break c in DIMACS: -22016 -22017 22018 408 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{204, 2}_2 ∧ -b^{204, 2}_1 ∧ -b^{204, 2}_0 ∧ true) c in CNF: c -b^{204, 2}_2 ∨ b^{204, 2}_1 ∨ b^{204, 2}_0 ∨ false c in DIMACS: -22016 22017 22018 0 c 3 does not represent an automaton state. c -(-b^{204, 2}_2 ∧ b^{204, 2}_1 ∧ b^{204, 2}_0 ∧ true) c in CNF: c b^{204, 2}_2 ∨ -b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ false c in DIMACS: 22016 -22017 -22018 0 c -3 does not represent an automaton state. c -( b^{204, 2}_2 ∧ b^{204, 2}_1 ∧ b^{204, 2}_0 ∧ true) c in CNF: c -b^{204, 2}_2 ∨ -b^{204, 2}_1 ∨ -b^{204, 2}_0 ∨ false c in DIMACS: -22016 -22017 -22018 0 c i = 3 c -2+1 --> -1 c ( b^{204, 3}_2 ∧ b^{204, 3}_1 ∧ -b^{204, 3}_0 ∧ p_612) -> ( b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ b^{204, 4}_0) c in CNF: c -b^{204, 3}_2 ∨ -b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ -p_612 ∨ b^{204, 4}_2 c -b^{204, 3}_2 ∨ -b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ -p_612 ∨ -b^{204, 4}_1 c -b^{204, 3}_2 ∨ -b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ -p_612 ∨ b^{204, 4}_0 c in DIMACS: -22019 -22020 22021 -612 22022 0 -22019 -22020 22021 -612 -22023 0 -22019 -22020 22021 -612 22024 0 c -1+1 --> 0 c ( b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ b^{204, 3}_0 ∧ p_612) -> (-b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ -b^{204, 4}_0) c in CNF: c -b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ -p_612 ∨ -b^{204, 4}_2 c -b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ -p_612 ∨ -b^{204, 4}_1 c -b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ -p_612 ∨ -b^{204, 4}_0 c in DIMACS: -22019 22020 -22021 -612 -22022 0 -22019 22020 -22021 -612 -22023 0 -22019 22020 -22021 -612 -22024 0 c 0+1 --> 1 c (-b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ -b^{204, 3}_0 ∧ p_612) -> (-b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ b^{204, 4}_0) c in CNF: c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ -p_612 ∨ -b^{204, 4}_2 c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ -p_612 ∨ -b^{204, 4}_1 c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ -p_612 ∨ b^{204, 4}_0 c in DIMACS: 22019 22020 22021 -612 -22022 0 22019 22020 22021 -612 -22023 0 22019 22020 22021 -612 22024 0 c 1+1 --> 2 c (-b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ b^{204, 3}_0 ∧ p_612) -> (-b^{204, 4}_2 ∧ b^{204, 4}_1 ∧ -b^{204, 4}_0) c in CNF: c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ -p_612 ∨ -b^{204, 4}_2 c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ -p_612 ∨ b^{204, 4}_1 c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ -p_612 ∨ -b^{204, 4}_0 c in DIMACS: 22019 22020 -22021 -612 -22022 0 22019 22020 -22021 -612 22023 0 22019 22020 -22021 -612 -22024 0 c 2+1 --> break c (-b^{204, 3}_2 ∧ b^{204, 3}_1 ∧ -b^{204, 3}_0 ∧ p_612) -> break c in CNF: c b^{204, 3}_2 ∨ -b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ -p_612 ∨ break c in DIMACS: 22019 -22020 22021 -612 1162 0 c 2-1 --> 1 c (-b^{204, 3}_2 ∧ b^{204, 3}_1 ∧ -b^{204, 3}_0 ∧ -p_612) -> (-b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ b^{204, 4}_0) c in CNF: c b^{204, 3}_2 ∨ -b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ p_612 ∨ -b^{204, 4}_2 c b^{204, 3}_2 ∨ -b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ p_612 ∨ -b^{204, 4}_1 c b^{204, 3}_2 ∨ -b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ p_612 ∨ b^{204, 4}_0 c in DIMACS: 22019 -22020 22021 612 -22022 0 22019 -22020 22021 612 -22023 0 22019 -22020 22021 612 22024 0 c 1-1 --> 0 c (-b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ b^{204, 3}_0 ∧ -p_612) -> (-b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ -b^{204, 4}_0) c in CNF: c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ p_612 ∨ -b^{204, 4}_2 c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ p_612 ∨ -b^{204, 4}_1 c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ p_612 ∨ -b^{204, 4}_0 c in DIMACS: 22019 22020 -22021 612 -22022 0 22019 22020 -22021 612 -22023 0 22019 22020 -22021 612 -22024 0 c 0-1 --> -1 c (-b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ -b^{204, 3}_0 ∧ -p_612) -> ( b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ b^{204, 4}_0) c in CNF: c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ p_612 ∨ b^{204, 4}_2 c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ p_612 ∨ -b^{204, 4}_1 c b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ p_612 ∨ b^{204, 4}_0 c in DIMACS: 22019 22020 22021 612 22022 0 22019 22020 22021 612 -22023 0 22019 22020 22021 612 22024 0 c -1-1 --> -2 c ( b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ b^{204, 3}_0 ∧ -p_612) -> ( b^{204, 4}_2 ∧ b^{204, 4}_1 ∧ -b^{204, 4}_0) c in CNF: c -b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ p_612 ∨ b^{204, 4}_2 c -b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ p_612 ∨ b^{204, 4}_1 c -b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ p_612 ∨ -b^{204, 4}_0 c in DIMACS: -22019 22020 -22021 612 22022 0 -22019 22020 -22021 612 22023 0 -22019 22020 -22021 612 -22024 0 c -2-1 --> break c ( b^{204, 3}_2 ∧ b^{204, 3}_1 ∧ -b^{204, 3}_0 ∧ -p_612) -> break c in CNF: c -b^{204, 3}_2 ∨ -b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ p_612 ∨ break c in DIMACS: -22019 -22020 22021 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{204, 3}_2 ∧ -b^{204, 3}_1 ∧ -b^{204, 3}_0 ∧ true) c in CNF: c -b^{204, 3}_2 ∨ b^{204, 3}_1 ∨ b^{204, 3}_0 ∨ false c in DIMACS: -22019 22020 22021 0 c 3 does not represent an automaton state. c -(-b^{204, 3}_2 ∧ b^{204, 3}_1 ∧ b^{204, 3}_0 ∧ true) c in CNF: c b^{204, 3}_2 ∨ -b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ false c in DIMACS: 22019 -22020 -22021 0 c -3 does not represent an automaton state. c -( b^{204, 3}_2 ∧ b^{204, 3}_1 ∧ b^{204, 3}_0 ∧ true) c in CNF: c -b^{204, 3}_2 ∨ -b^{204, 3}_1 ∨ -b^{204, 3}_0 ∨ false c in DIMACS: -22019 -22020 -22021 0 c i = 4 c -2+1 --> -1 c ( b^{204, 4}_2 ∧ b^{204, 4}_1 ∧ -b^{204, 4}_0 ∧ p_816) -> ( b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ b^{204, 5}_0) c in CNF: c -b^{204, 4}_2 ∨ -b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ -p_816 ∨ b^{204, 5}_2 c -b^{204, 4}_2 ∨ -b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ -p_816 ∨ -b^{204, 5}_1 c -b^{204, 4}_2 ∨ -b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ -p_816 ∨ b^{204, 5}_0 c in DIMACS: -22022 -22023 22024 -816 22025 0 -22022 -22023 22024 -816 -22026 0 -22022 -22023 22024 -816 22027 0 c -1+1 --> 0 c ( b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ b^{204, 4}_0 ∧ p_816) -> (-b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ -b^{204, 5}_0) c in CNF: c -b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ -p_816 ∨ -b^{204, 5}_2 c -b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ -p_816 ∨ -b^{204, 5}_1 c -b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ -p_816 ∨ -b^{204, 5}_0 c in DIMACS: -22022 22023 -22024 -816 -22025 0 -22022 22023 -22024 -816 -22026 0 -22022 22023 -22024 -816 -22027 0 c 0+1 --> 1 c (-b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ -b^{204, 4}_0 ∧ p_816) -> (-b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ b^{204, 5}_0) c in CNF: c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ -p_816 ∨ -b^{204, 5}_2 c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ -p_816 ∨ -b^{204, 5}_1 c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ -p_816 ∨ b^{204, 5}_0 c in DIMACS: 22022 22023 22024 -816 -22025 0 22022 22023 22024 -816 -22026 0 22022 22023 22024 -816 22027 0 c 1+1 --> 2 c (-b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ b^{204, 4}_0 ∧ p_816) -> (-b^{204, 5}_2 ∧ b^{204, 5}_1 ∧ -b^{204, 5}_0) c in CNF: c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ -p_816 ∨ -b^{204, 5}_2 c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ -p_816 ∨ b^{204, 5}_1 c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ -p_816 ∨ -b^{204, 5}_0 c in DIMACS: 22022 22023 -22024 -816 -22025 0 22022 22023 -22024 -816 22026 0 22022 22023 -22024 -816 -22027 0 c 2+1 --> break c (-b^{204, 4}_2 ∧ b^{204, 4}_1 ∧ -b^{204, 4}_0 ∧ p_816) -> break c in CNF: c b^{204, 4}_2 ∨ -b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ -p_816 ∨ break c in DIMACS: 22022 -22023 22024 -816 1162 0 c 2-1 --> 1 c (-b^{204, 4}_2 ∧ b^{204, 4}_1 ∧ -b^{204, 4}_0 ∧ -p_816) -> (-b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ b^{204, 5}_0) c in CNF: c b^{204, 4}_2 ∨ -b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ p_816 ∨ -b^{204, 5}_2 c b^{204, 4}_2 ∨ -b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ p_816 ∨ -b^{204, 5}_1 c b^{204, 4}_2 ∨ -b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ p_816 ∨ b^{204, 5}_0 c in DIMACS: 22022 -22023 22024 816 -22025 0 22022 -22023 22024 816 -22026 0 22022 -22023 22024 816 22027 0 c 1-1 --> 0 c (-b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ b^{204, 4}_0 ∧ -p_816) -> (-b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ -b^{204, 5}_0) c in CNF: c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ p_816 ∨ -b^{204, 5}_2 c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ p_816 ∨ -b^{204, 5}_1 c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ p_816 ∨ -b^{204, 5}_0 c in DIMACS: 22022 22023 -22024 816 -22025 0 22022 22023 -22024 816 -22026 0 22022 22023 -22024 816 -22027 0 c 0-1 --> -1 c (-b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ -b^{204, 4}_0 ∧ -p_816) -> ( b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ b^{204, 5}_0) c in CNF: c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ p_816 ∨ b^{204, 5}_2 c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ p_816 ∨ -b^{204, 5}_1 c b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ p_816 ∨ b^{204, 5}_0 c in DIMACS: 22022 22023 22024 816 22025 0 22022 22023 22024 816 -22026 0 22022 22023 22024 816 22027 0 c -1-1 --> -2 c ( b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ b^{204, 4}_0 ∧ -p_816) -> ( b^{204, 5}_2 ∧ b^{204, 5}_1 ∧ -b^{204, 5}_0) c in CNF: c -b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ p_816 ∨ b^{204, 5}_2 c -b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ p_816 ∨ b^{204, 5}_1 c -b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ p_816 ∨ -b^{204, 5}_0 c in DIMACS: -22022 22023 -22024 816 22025 0 -22022 22023 -22024 816 22026 0 -22022 22023 -22024 816 -22027 0 c -2-1 --> break c ( b^{204, 4}_2 ∧ b^{204, 4}_1 ∧ -b^{204, 4}_0 ∧ -p_816) -> break c in CNF: c -b^{204, 4}_2 ∨ -b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ p_816 ∨ break c in DIMACS: -22022 -22023 22024 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{204, 4}_2 ∧ -b^{204, 4}_1 ∧ -b^{204, 4}_0 ∧ true) c in CNF: c -b^{204, 4}_2 ∨ b^{204, 4}_1 ∨ b^{204, 4}_0 ∨ false c in DIMACS: -22022 22023 22024 0 c 3 does not represent an automaton state. c -(-b^{204, 4}_2 ∧ b^{204, 4}_1 ∧ b^{204, 4}_0 ∧ true) c in CNF: c b^{204, 4}_2 ∨ -b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ false c in DIMACS: 22022 -22023 -22024 0 c -3 does not represent an automaton state. c -( b^{204, 4}_2 ∧ b^{204, 4}_1 ∧ b^{204, 4}_0 ∧ true) c in CNF: c -b^{204, 4}_2 ∨ -b^{204, 4}_1 ∨ -b^{204, 4}_0 ∨ false c in DIMACS: -22022 -22023 -22024 0 c i = 5 c -2+1 --> -1 c ( b^{204, 5}_2 ∧ b^{204, 5}_1 ∧ -b^{204, 5}_0 ∧ p_1020) -> ( b^{204, 6}_2 ∧ -b^{204, 6}_1 ∧ b^{204, 6}_0) c in CNF: c -b^{204, 5}_2 ∨ -b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ -p_1020 ∨ b^{204, 6}_2 c -b^{204, 5}_2 ∨ -b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ -p_1020 ∨ -b^{204, 6}_1 c -b^{204, 5}_2 ∨ -b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ -p_1020 ∨ b^{204, 6}_0 c in DIMACS: -22025 -22026 22027 -1020 22028 0 -22025 -22026 22027 -1020 -22029 0 -22025 -22026 22027 -1020 22030 0 c -1+1 --> 0 c ( b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ b^{204, 5}_0 ∧ p_1020) -> (-b^{204, 6}_2 ∧ -b^{204, 6}_1 ∧ -b^{204, 6}_0) c in CNF: c -b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ -p_1020 ∨ -b^{204, 6}_2 c -b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ -p_1020 ∨ -b^{204, 6}_1 c -b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ -p_1020 ∨ -b^{204, 6}_0 c in DIMACS: -22025 22026 -22027 -1020 -22028 0 -22025 22026 -22027 -1020 -22029 0 -22025 22026 -22027 -1020 -22030 0 c 0+1 --> 1 c (-b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ -b^{204, 5}_0 ∧ p_1020) -> (-b^{204, 6}_2 ∧ -b^{204, 6}_1 ∧ b^{204, 6}_0) c in CNF: c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ -p_1020 ∨ -b^{204, 6}_2 c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ -p_1020 ∨ -b^{204, 6}_1 c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ -p_1020 ∨ b^{204, 6}_0 c in DIMACS: 22025 22026 22027 -1020 -22028 0 22025 22026 22027 -1020 -22029 0 22025 22026 22027 -1020 22030 0 c 1+1 --> 2 c (-b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ b^{204, 5}_0 ∧ p_1020) -> (-b^{204, 6}_2 ∧ b^{204, 6}_1 ∧ -b^{204, 6}_0) c in CNF: c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ -p_1020 ∨ -b^{204, 6}_2 c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ -p_1020 ∨ b^{204, 6}_1 c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ -p_1020 ∨ -b^{204, 6}_0 c in DIMACS: 22025 22026 -22027 -1020 -22028 0 22025 22026 -22027 -1020 22029 0 22025 22026 -22027 -1020 -22030 0 c 2+1 --> break c (-b^{204, 5}_2 ∧ b^{204, 5}_1 ∧ -b^{204, 5}_0 ∧ p_1020) -> break c in CNF: c b^{204, 5}_2 ∨ -b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ -p_1020 ∨ break c in DIMACS: 22025 -22026 22027 -1020 1162 0 c 2-1 --> 1 c (-b^{204, 5}_2 ∧ b^{204, 5}_1 ∧ -b^{204, 5}_0 ∧ -p_1020) -> (-b^{204, 6}_2 ∧ -b^{204, 6}_1 ∧ b^{204, 6}_0) c in CNF: c b^{204, 5}_2 ∨ -b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ p_1020 ∨ -b^{204, 6}_2 c b^{204, 5}_2 ∨ -b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ p_1020 ∨ -b^{204, 6}_1 c b^{204, 5}_2 ∨ -b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ p_1020 ∨ b^{204, 6}_0 c in DIMACS: 22025 -22026 22027 1020 -22028 0 22025 -22026 22027 1020 -22029 0 22025 -22026 22027 1020 22030 0 c 1-1 --> 0 c (-b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ b^{204, 5}_0 ∧ -p_1020) -> (-b^{204, 6}_2 ∧ -b^{204, 6}_1 ∧ -b^{204, 6}_0) c in CNF: c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ p_1020 ∨ -b^{204, 6}_2 c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ p_1020 ∨ -b^{204, 6}_1 c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ p_1020 ∨ -b^{204, 6}_0 c in DIMACS: 22025 22026 -22027 1020 -22028 0 22025 22026 -22027 1020 -22029 0 22025 22026 -22027 1020 -22030 0 c 0-1 --> -1 c (-b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ -b^{204, 5}_0 ∧ -p_1020) -> ( b^{204, 6}_2 ∧ -b^{204, 6}_1 ∧ b^{204, 6}_0) c in CNF: c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ p_1020 ∨ b^{204, 6}_2 c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ p_1020 ∨ -b^{204, 6}_1 c b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ p_1020 ∨ b^{204, 6}_0 c in DIMACS: 22025 22026 22027 1020 22028 0 22025 22026 22027 1020 -22029 0 22025 22026 22027 1020 22030 0 c -1-1 --> -2 c ( b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ b^{204, 5}_0 ∧ -p_1020) -> ( b^{204, 6}_2 ∧ b^{204, 6}_1 ∧ -b^{204, 6}_0) c in CNF: c -b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ p_1020 ∨ b^{204, 6}_2 c -b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ p_1020 ∨ b^{204, 6}_1 c -b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ p_1020 ∨ -b^{204, 6}_0 c in DIMACS: -22025 22026 -22027 1020 22028 0 -22025 22026 -22027 1020 22029 0 -22025 22026 -22027 1020 -22030 0 c -2-1 --> break c ( b^{204, 5}_2 ∧ b^{204, 5}_1 ∧ -b^{204, 5}_0 ∧ -p_1020) -> break c in CNF: c -b^{204, 5}_2 ∨ -b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ p_1020 ∨ break c in DIMACS: -22025 -22026 22027 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{204, 5}_2 ∧ -b^{204, 5}_1 ∧ -b^{204, 5}_0 ∧ true) c in CNF: c -b^{204, 5}_2 ∨ b^{204, 5}_1 ∨ b^{204, 5}_0 ∨ false c in DIMACS: -22025 22026 22027 0 c 3 does not represent an automaton state. c -(-b^{204, 5}_2 ∧ b^{204, 5}_1 ∧ b^{204, 5}_0 ∧ true) c in CNF: c b^{204, 5}_2 ∨ -b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ false c in DIMACS: 22025 -22026 -22027 0 c -3 does not represent an automaton state. c -( b^{204, 5}_2 ∧ b^{204, 5}_1 ∧ b^{204, 5}_0 ∧ true) c in CNF: c -b^{204, 5}_2 ∨ -b^{204, 5}_1 ∨ -b^{204, 5}_0 ∨ false c in DIMACS: -22025 -22026 -22027 0 c INIT for k = 205 c -b^{205, 1}_2 c -b^{205, 1}_1 c -b^{205, 1}_0 c in DIMACS: -22031 0 -22032 0 -22033 0 c Transitions for k = 205 c i = 1 c -2+1 --> -1 c ( b^{205, 1}_2 ∧ b^{205, 1}_1 ∧ -b^{205, 1}_0 ∧ p_205) -> ( b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ b^{205, 2}_0) c in CNF: c -b^{205, 1}_2 ∨ -b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ -p_205 ∨ b^{205, 2}_2 c -b^{205, 1}_2 ∨ -b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ -p_205 ∨ -b^{205, 2}_1 c -b^{205, 1}_2 ∨ -b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ -p_205 ∨ b^{205, 2}_0 c in DIMACS: -22031 -22032 22033 -205 22034 0 -22031 -22032 22033 -205 -22035 0 -22031 -22032 22033 -205 22036 0 c -1+1 --> 0 c ( b^{205, 1}_2 ∧ -b^{205, 1}_1 ∧ b^{205, 1}_0 ∧ p_205) -> (-b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ -b^{205, 2}_0) c in CNF: c -b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ -p_205 ∨ -b^{205, 2}_2 c -b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ -p_205 ∨ -b^{205, 2}_1 c -b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ -p_205 ∨ -b^{205, 2}_0 c in DIMACS: -22031 22032 -22033 -205 -22034 0 -22031 22032 -22033 -205 -22035 0 -22031 22032 -22033 -205 -22036 0 c 0+1 --> 1 c (-b^{205, 1}_2 ∧ -b^{205, 1}_1 ∧ -b^{205, 1}_0 ∧ p_205) -> (-b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ b^{205, 2}_0) c in CNF: c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ -p_205 ∨ -b^{205, 2}_2 c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ -p_205 ∨ -b^{205, 2}_1 c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ -p_205 ∨ b^{205, 2}_0 c in DIMACS: 22031 22032 22033 -205 -22034 0 22031 22032 22033 -205 -22035 0 22031 22032 22033 -205 22036 0 c 1+1 --> 2 c (-b^{205, 1}_2 ∧ -b^{205, 1}_1 ∧ b^{205, 1}_0 ∧ p_205) -> (-b^{205, 2}_2 ∧ b^{205, 2}_1 ∧ -b^{205, 2}_0) c in CNF: c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ -p_205 ∨ -b^{205, 2}_2 c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ -p_205 ∨ b^{205, 2}_1 c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ -p_205 ∨ -b^{205, 2}_0 c in DIMACS: 22031 22032 -22033 -205 -22034 0 22031 22032 -22033 -205 22035 0 22031 22032 -22033 -205 -22036 0 c 2+1 --> break c (-b^{205, 1}_2 ∧ b^{205, 1}_1 ∧ -b^{205, 1}_0 ∧ p_205) -> break c in CNF: c b^{205, 1}_2 ∨ -b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ -p_205 ∨ break c in DIMACS: 22031 -22032 22033 -205 1162 0 c 2-1 --> 1 c (-b^{205, 1}_2 ∧ b^{205, 1}_1 ∧ -b^{205, 1}_0 ∧ -p_205) -> (-b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ b^{205, 2}_0) c in CNF: c b^{205, 1}_2 ∨ -b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ p_205 ∨ -b^{205, 2}_2 c b^{205, 1}_2 ∨ -b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ p_205 ∨ -b^{205, 2}_1 c b^{205, 1}_2 ∨ -b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ p_205 ∨ b^{205, 2}_0 c in DIMACS: 22031 -22032 22033 205 -22034 0 22031 -22032 22033 205 -22035 0 22031 -22032 22033 205 22036 0 c 1-1 --> 0 c (-b^{205, 1}_2 ∧ -b^{205, 1}_1 ∧ b^{205, 1}_0 ∧ -p_205) -> (-b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ -b^{205, 2}_0) c in CNF: c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ p_205 ∨ -b^{205, 2}_2 c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ p_205 ∨ -b^{205, 2}_1 c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ p_205 ∨ -b^{205, 2}_0 c in DIMACS: 22031 22032 -22033 205 -22034 0 22031 22032 -22033 205 -22035 0 22031 22032 -22033 205 -22036 0 c 0-1 --> -1 c (-b^{205, 1}_2 ∧ -b^{205, 1}_1 ∧ -b^{205, 1}_0 ∧ -p_205) -> ( b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ b^{205, 2}_0) c in CNF: c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ p_205 ∨ b^{205, 2}_2 c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ p_205 ∨ -b^{205, 2}_1 c b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ p_205 ∨ b^{205, 2}_0 c in DIMACS: 22031 22032 22033 205 22034 0 22031 22032 22033 205 -22035 0 22031 22032 22033 205 22036 0 c -1-1 --> -2 c ( b^{205, 1}_2 ∧ -b^{205, 1}_1 ∧ b^{205, 1}_0 ∧ -p_205) -> ( b^{205, 2}_2 ∧ b^{205, 2}_1 ∧ -b^{205, 2}_0) c in CNF: c -b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ p_205 ∨ b^{205, 2}_2 c -b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ p_205 ∨ b^{205, 2}_1 c -b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ p_205 ∨ -b^{205, 2}_0 c in DIMACS: -22031 22032 -22033 205 22034 0 -22031 22032 -22033 205 22035 0 -22031 22032 -22033 205 -22036 0 c -2-1 --> break c ( b^{205, 1}_2 ∧ b^{205, 1}_1 ∧ -b^{205, 1}_0 ∧ -p_205) -> break c in CNF: c -b^{205, 1}_2 ∨ -b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ p_205 ∨ break c in DIMACS: -22031 -22032 22033 205 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{205, 1}_2 ∧ -b^{205, 1}_1 ∧ -b^{205, 1}_0 ∧ true) c in CNF: c -b^{205, 1}_2 ∨ b^{205, 1}_1 ∨ b^{205, 1}_0 ∨ false c in DIMACS: -22031 22032 22033 0 c 3 does not represent an automaton state. c -(-b^{205, 1}_2 ∧ b^{205, 1}_1 ∧ b^{205, 1}_0 ∧ true) c in CNF: c b^{205, 1}_2 ∨ -b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ false c in DIMACS: 22031 -22032 -22033 0 c -3 does not represent an automaton state. c -( b^{205, 1}_2 ∧ b^{205, 1}_1 ∧ b^{205, 1}_0 ∧ true) c in CNF: c -b^{205, 1}_2 ∨ -b^{205, 1}_1 ∨ -b^{205, 1}_0 ∨ false c in DIMACS: -22031 -22032 -22033 0 c i = 2 c -2+1 --> -1 c ( b^{205, 2}_2 ∧ b^{205, 2}_1 ∧ -b^{205, 2}_0 ∧ p_410) -> ( b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ b^{205, 3}_0) c in CNF: c -b^{205, 2}_2 ∨ -b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ -p_410 ∨ b^{205, 3}_2 c -b^{205, 2}_2 ∨ -b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ -p_410 ∨ -b^{205, 3}_1 c -b^{205, 2}_2 ∨ -b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ -p_410 ∨ b^{205, 3}_0 c in DIMACS: -22034 -22035 22036 -410 22037 0 -22034 -22035 22036 -410 -22038 0 -22034 -22035 22036 -410 22039 0 c -1+1 --> 0 c ( b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ b^{205, 2}_0 ∧ p_410) -> (-b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ -b^{205, 3}_0) c in CNF: c -b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ -p_410 ∨ -b^{205, 3}_2 c -b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ -p_410 ∨ -b^{205, 3}_1 c -b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ -p_410 ∨ -b^{205, 3}_0 c in DIMACS: -22034 22035 -22036 -410 -22037 0 -22034 22035 -22036 -410 -22038 0 -22034 22035 -22036 -410 -22039 0 c 0+1 --> 1 c (-b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ -b^{205, 2}_0 ∧ p_410) -> (-b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ b^{205, 3}_0) c in CNF: c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ -p_410 ∨ -b^{205, 3}_2 c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ -p_410 ∨ -b^{205, 3}_1 c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ -p_410 ∨ b^{205, 3}_0 c in DIMACS: 22034 22035 22036 -410 -22037 0 22034 22035 22036 -410 -22038 0 22034 22035 22036 -410 22039 0 c 1+1 --> 2 c (-b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ b^{205, 2}_0 ∧ p_410) -> (-b^{205, 3}_2 ∧ b^{205, 3}_1 ∧ -b^{205, 3}_0) c in CNF: c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ -p_410 ∨ -b^{205, 3}_2 c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ -p_410 ∨ b^{205, 3}_1 c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ -p_410 ∨ -b^{205, 3}_0 c in DIMACS: 22034 22035 -22036 -410 -22037 0 22034 22035 -22036 -410 22038 0 22034 22035 -22036 -410 -22039 0 c 2+1 --> break c (-b^{205, 2}_2 ∧ b^{205, 2}_1 ∧ -b^{205, 2}_0 ∧ p_410) -> break c in CNF: c b^{205, 2}_2 ∨ -b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ -p_410 ∨ break c in DIMACS: 22034 -22035 22036 -410 1162 0 c 2-1 --> 1 c (-b^{205, 2}_2 ∧ b^{205, 2}_1 ∧ -b^{205, 2}_0 ∧ -p_410) -> (-b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ b^{205, 3}_0) c in CNF: c b^{205, 2}_2 ∨ -b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ p_410 ∨ -b^{205, 3}_2 c b^{205, 2}_2 ∨ -b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ p_410 ∨ -b^{205, 3}_1 c b^{205, 2}_2 ∨ -b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ p_410 ∨ b^{205, 3}_0 c in DIMACS: 22034 -22035 22036 410 -22037 0 22034 -22035 22036 410 -22038 0 22034 -22035 22036 410 22039 0 c 1-1 --> 0 c (-b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ b^{205, 2}_0 ∧ -p_410) -> (-b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ -b^{205, 3}_0) c in CNF: c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ p_410 ∨ -b^{205, 3}_2 c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ p_410 ∨ -b^{205, 3}_1 c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ p_410 ∨ -b^{205, 3}_0 c in DIMACS: 22034 22035 -22036 410 -22037 0 22034 22035 -22036 410 -22038 0 22034 22035 -22036 410 -22039 0 c 0-1 --> -1 c (-b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ -b^{205, 2}_0 ∧ -p_410) -> ( b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ b^{205, 3}_0) c in CNF: c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ p_410 ∨ b^{205, 3}_2 c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ p_410 ∨ -b^{205, 3}_1 c b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ p_410 ∨ b^{205, 3}_0 c in DIMACS: 22034 22035 22036 410 22037 0 22034 22035 22036 410 -22038 0 22034 22035 22036 410 22039 0 c -1-1 --> -2 c ( b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ b^{205, 2}_0 ∧ -p_410) -> ( b^{205, 3}_2 ∧ b^{205, 3}_1 ∧ -b^{205, 3}_0) c in CNF: c -b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ p_410 ∨ b^{205, 3}_2 c -b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ p_410 ∨ b^{205, 3}_1 c -b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ p_410 ∨ -b^{205, 3}_0 c in DIMACS: -22034 22035 -22036 410 22037 0 -22034 22035 -22036 410 22038 0 -22034 22035 -22036 410 -22039 0 c -2-1 --> break c ( b^{205, 2}_2 ∧ b^{205, 2}_1 ∧ -b^{205, 2}_0 ∧ -p_410) -> break c in CNF: c -b^{205, 2}_2 ∨ -b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ p_410 ∨ break c in DIMACS: -22034 -22035 22036 410 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{205, 2}_2 ∧ -b^{205, 2}_1 ∧ -b^{205, 2}_0 ∧ true) c in CNF: c -b^{205, 2}_2 ∨ b^{205, 2}_1 ∨ b^{205, 2}_0 ∨ false c in DIMACS: -22034 22035 22036 0 c 3 does not represent an automaton state. c -(-b^{205, 2}_2 ∧ b^{205, 2}_1 ∧ b^{205, 2}_0 ∧ true) c in CNF: c b^{205, 2}_2 ∨ -b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ false c in DIMACS: 22034 -22035 -22036 0 c -3 does not represent an automaton state. c -( b^{205, 2}_2 ∧ b^{205, 2}_1 ∧ b^{205, 2}_0 ∧ true) c in CNF: c -b^{205, 2}_2 ∨ -b^{205, 2}_1 ∨ -b^{205, 2}_0 ∨ false c in DIMACS: -22034 -22035 -22036 0 c i = 3 c -2+1 --> -1 c ( b^{205, 3}_2 ∧ b^{205, 3}_1 ∧ -b^{205, 3}_0 ∧ p_615) -> ( b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ b^{205, 4}_0) c in CNF: c -b^{205, 3}_2 ∨ -b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ -p_615 ∨ b^{205, 4}_2 c -b^{205, 3}_2 ∨ -b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ -p_615 ∨ -b^{205, 4}_1 c -b^{205, 3}_2 ∨ -b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ -p_615 ∨ b^{205, 4}_0 c in DIMACS: -22037 -22038 22039 -615 22040 0 -22037 -22038 22039 -615 -22041 0 -22037 -22038 22039 -615 22042 0 c -1+1 --> 0 c ( b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ b^{205, 3}_0 ∧ p_615) -> (-b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ -b^{205, 4}_0) c in CNF: c -b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ -p_615 ∨ -b^{205, 4}_2 c -b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ -p_615 ∨ -b^{205, 4}_1 c -b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ -p_615 ∨ -b^{205, 4}_0 c in DIMACS: -22037 22038 -22039 -615 -22040 0 -22037 22038 -22039 -615 -22041 0 -22037 22038 -22039 -615 -22042 0 c 0+1 --> 1 c (-b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ -b^{205, 3}_0 ∧ p_615) -> (-b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ b^{205, 4}_0) c in CNF: c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ -p_615 ∨ -b^{205, 4}_2 c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ -p_615 ∨ -b^{205, 4}_1 c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ -p_615 ∨ b^{205, 4}_0 c in DIMACS: 22037 22038 22039 -615 -22040 0 22037 22038 22039 -615 -22041 0 22037 22038 22039 -615 22042 0 c 1+1 --> 2 c (-b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ b^{205, 3}_0 ∧ p_615) -> (-b^{205, 4}_2 ∧ b^{205, 4}_1 ∧ -b^{205, 4}_0) c in CNF: c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ -p_615 ∨ -b^{205, 4}_2 c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ -p_615 ∨ b^{205, 4}_1 c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ -p_615 ∨ -b^{205, 4}_0 c in DIMACS: 22037 22038 -22039 -615 -22040 0 22037 22038 -22039 -615 22041 0 22037 22038 -22039 -615 -22042 0 c 2+1 --> break c (-b^{205, 3}_2 ∧ b^{205, 3}_1 ∧ -b^{205, 3}_0 ∧ p_615) -> break c in CNF: c b^{205, 3}_2 ∨ -b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ -p_615 ∨ break c in DIMACS: 22037 -22038 22039 -615 1162 0 c 2-1 --> 1 c (-b^{205, 3}_2 ∧ b^{205, 3}_1 ∧ -b^{205, 3}_0 ∧ -p_615) -> (-b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ b^{205, 4}_0) c in CNF: c b^{205, 3}_2 ∨ -b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ p_615 ∨ -b^{205, 4}_2 c b^{205, 3}_2 ∨ -b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ p_615 ∨ -b^{205, 4}_1 c b^{205, 3}_2 ∨ -b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ p_615 ∨ b^{205, 4}_0 c in DIMACS: 22037 -22038 22039 615 -22040 0 22037 -22038 22039 615 -22041 0 22037 -22038 22039 615 22042 0 c 1-1 --> 0 c (-b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ b^{205, 3}_0 ∧ -p_615) -> (-b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ -b^{205, 4}_0) c in CNF: c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ p_615 ∨ -b^{205, 4}_2 c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ p_615 ∨ -b^{205, 4}_1 c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ p_615 ∨ -b^{205, 4}_0 c in DIMACS: 22037 22038 -22039 615 -22040 0 22037 22038 -22039 615 -22041 0 22037 22038 -22039 615 -22042 0 c 0-1 --> -1 c (-b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ -b^{205, 3}_0 ∧ -p_615) -> ( b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ b^{205, 4}_0) c in CNF: c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ p_615 ∨ b^{205, 4}_2 c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ p_615 ∨ -b^{205, 4}_1 c b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ p_615 ∨ b^{205, 4}_0 c in DIMACS: 22037 22038 22039 615 22040 0 22037 22038 22039 615 -22041 0 22037 22038 22039 615 22042 0 c -1-1 --> -2 c ( b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ b^{205, 3}_0 ∧ -p_615) -> ( b^{205, 4}_2 ∧ b^{205, 4}_1 ∧ -b^{205, 4}_0) c in CNF: c -b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ p_615 ∨ b^{205, 4}_2 c -b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ p_615 ∨ b^{205, 4}_1 c -b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ p_615 ∨ -b^{205, 4}_0 c in DIMACS: -22037 22038 -22039 615 22040 0 -22037 22038 -22039 615 22041 0 -22037 22038 -22039 615 -22042 0 c -2-1 --> break c ( b^{205, 3}_2 ∧ b^{205, 3}_1 ∧ -b^{205, 3}_0 ∧ -p_615) -> break c in CNF: c -b^{205, 3}_2 ∨ -b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ p_615 ∨ break c in DIMACS: -22037 -22038 22039 615 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{205, 3}_2 ∧ -b^{205, 3}_1 ∧ -b^{205, 3}_0 ∧ true) c in CNF: c -b^{205, 3}_2 ∨ b^{205, 3}_1 ∨ b^{205, 3}_0 ∨ false c in DIMACS: -22037 22038 22039 0 c 3 does not represent an automaton state. c -(-b^{205, 3}_2 ∧ b^{205, 3}_1 ∧ b^{205, 3}_0 ∧ true) c in CNF: c b^{205, 3}_2 ∨ -b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ false c in DIMACS: 22037 -22038 -22039 0 c -3 does not represent an automaton state. c -( b^{205, 3}_2 ∧ b^{205, 3}_1 ∧ b^{205, 3}_0 ∧ true) c in CNF: c -b^{205, 3}_2 ∨ -b^{205, 3}_1 ∨ -b^{205, 3}_0 ∨ false c in DIMACS: -22037 -22038 -22039 0 c i = 4 c -2+1 --> -1 c ( b^{205, 4}_2 ∧ b^{205, 4}_1 ∧ -b^{205, 4}_0 ∧ p_820) -> ( b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ b^{205, 5}_0) c in CNF: c -b^{205, 4}_2 ∨ -b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ -p_820 ∨ b^{205, 5}_2 c -b^{205, 4}_2 ∨ -b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ -p_820 ∨ -b^{205, 5}_1 c -b^{205, 4}_2 ∨ -b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ -p_820 ∨ b^{205, 5}_0 c in DIMACS: -22040 -22041 22042 -820 22043 0 -22040 -22041 22042 -820 -22044 0 -22040 -22041 22042 -820 22045 0 c -1+1 --> 0 c ( b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ b^{205, 4}_0 ∧ p_820) -> (-b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ -b^{205, 5}_0) c in CNF: c -b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ -p_820 ∨ -b^{205, 5}_2 c -b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ -p_820 ∨ -b^{205, 5}_1 c -b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ -p_820 ∨ -b^{205, 5}_0 c in DIMACS: -22040 22041 -22042 -820 -22043 0 -22040 22041 -22042 -820 -22044 0 -22040 22041 -22042 -820 -22045 0 c 0+1 --> 1 c (-b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ -b^{205, 4}_0 ∧ p_820) -> (-b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ b^{205, 5}_0) c in CNF: c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ -p_820 ∨ -b^{205, 5}_2 c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ -p_820 ∨ -b^{205, 5}_1 c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ -p_820 ∨ b^{205, 5}_0 c in DIMACS: 22040 22041 22042 -820 -22043 0 22040 22041 22042 -820 -22044 0 22040 22041 22042 -820 22045 0 c 1+1 --> 2 c (-b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ b^{205, 4}_0 ∧ p_820) -> (-b^{205, 5}_2 ∧ b^{205, 5}_1 ∧ -b^{205, 5}_0) c in CNF: c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ -p_820 ∨ -b^{205, 5}_2 c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ -p_820 ∨ b^{205, 5}_1 c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ -p_820 ∨ -b^{205, 5}_0 c in DIMACS: 22040 22041 -22042 -820 -22043 0 22040 22041 -22042 -820 22044 0 22040 22041 -22042 -820 -22045 0 c 2+1 --> break c (-b^{205, 4}_2 ∧ b^{205, 4}_1 ∧ -b^{205, 4}_0 ∧ p_820) -> break c in CNF: c b^{205, 4}_2 ∨ -b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ -p_820 ∨ break c in DIMACS: 22040 -22041 22042 -820 1162 0 c 2-1 --> 1 c (-b^{205, 4}_2 ∧ b^{205, 4}_1 ∧ -b^{205, 4}_0 ∧ -p_820) -> (-b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ b^{205, 5}_0) c in CNF: c b^{205, 4}_2 ∨ -b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ p_820 ∨ -b^{205, 5}_2 c b^{205, 4}_2 ∨ -b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ p_820 ∨ -b^{205, 5}_1 c b^{205, 4}_2 ∨ -b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ p_820 ∨ b^{205, 5}_0 c in DIMACS: 22040 -22041 22042 820 -22043 0 22040 -22041 22042 820 -22044 0 22040 -22041 22042 820 22045 0 c 1-1 --> 0 c (-b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ b^{205, 4}_0 ∧ -p_820) -> (-b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ -b^{205, 5}_0) c in CNF: c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ p_820 ∨ -b^{205, 5}_2 c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ p_820 ∨ -b^{205, 5}_1 c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ p_820 ∨ -b^{205, 5}_0 c in DIMACS: 22040 22041 -22042 820 -22043 0 22040 22041 -22042 820 -22044 0 22040 22041 -22042 820 -22045 0 c 0-1 --> -1 c (-b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ -b^{205, 4}_0 ∧ -p_820) -> ( b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ b^{205, 5}_0) c in CNF: c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ p_820 ∨ b^{205, 5}_2 c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ p_820 ∨ -b^{205, 5}_1 c b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ p_820 ∨ b^{205, 5}_0 c in DIMACS: 22040 22041 22042 820 22043 0 22040 22041 22042 820 -22044 0 22040 22041 22042 820 22045 0 c -1-1 --> -2 c ( b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ b^{205, 4}_0 ∧ -p_820) -> ( b^{205, 5}_2 ∧ b^{205, 5}_1 ∧ -b^{205, 5}_0) c in CNF: c -b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ p_820 ∨ b^{205, 5}_2 c -b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ p_820 ∨ b^{205, 5}_1 c -b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ p_820 ∨ -b^{205, 5}_0 c in DIMACS: -22040 22041 -22042 820 22043 0 -22040 22041 -22042 820 22044 0 -22040 22041 -22042 820 -22045 0 c -2-1 --> break c ( b^{205, 4}_2 ∧ b^{205, 4}_1 ∧ -b^{205, 4}_0 ∧ -p_820) -> break c in CNF: c -b^{205, 4}_2 ∨ -b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ p_820 ∨ break c in DIMACS: -22040 -22041 22042 820 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{205, 4}_2 ∧ -b^{205, 4}_1 ∧ -b^{205, 4}_0 ∧ true) c in CNF: c -b^{205, 4}_2 ∨ b^{205, 4}_1 ∨ b^{205, 4}_0 ∨ false c in DIMACS: -22040 22041 22042 0 c 3 does not represent an automaton state. c -(-b^{205, 4}_2 ∧ b^{205, 4}_1 ∧ b^{205, 4}_0 ∧ true) c in CNF: c b^{205, 4}_2 ∨ -b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ false c in DIMACS: 22040 -22041 -22042 0 c -3 does not represent an automaton state. c -( b^{205, 4}_2 ∧ b^{205, 4}_1 ∧ b^{205, 4}_0 ∧ true) c in CNF: c -b^{205, 4}_2 ∨ -b^{205, 4}_1 ∨ -b^{205, 4}_0 ∨ false c in DIMACS: -22040 -22041 -22042 0 c i = 5 c -2+1 --> -1 c ( b^{205, 5}_2 ∧ b^{205, 5}_1 ∧ -b^{205, 5}_0 ∧ p_1025) -> ( b^{205, 6}_2 ∧ -b^{205, 6}_1 ∧ b^{205, 6}_0) c in CNF: c -b^{205, 5}_2 ∨ -b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ -p_1025 ∨ b^{205, 6}_2 c -b^{205, 5}_2 ∨ -b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ -p_1025 ∨ -b^{205, 6}_1 c -b^{205, 5}_2 ∨ -b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ -p_1025 ∨ b^{205, 6}_0 c in DIMACS: -22043 -22044 22045 -1025 22046 0 -22043 -22044 22045 -1025 -22047 0 -22043 -22044 22045 -1025 22048 0 c -1+1 --> 0 c ( b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ b^{205, 5}_0 ∧ p_1025) -> (-b^{205, 6}_2 ∧ -b^{205, 6}_1 ∧ -b^{205, 6}_0) c in CNF: c -b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ -p_1025 ∨ -b^{205, 6}_2 c -b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ -p_1025 ∨ -b^{205, 6}_1 c -b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ -p_1025 ∨ -b^{205, 6}_0 c in DIMACS: -22043 22044 -22045 -1025 -22046 0 -22043 22044 -22045 -1025 -22047 0 -22043 22044 -22045 -1025 -22048 0 c 0+1 --> 1 c (-b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ -b^{205, 5}_0 ∧ p_1025) -> (-b^{205, 6}_2 ∧ -b^{205, 6}_1 ∧ b^{205, 6}_0) c in CNF: c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ -p_1025 ∨ -b^{205, 6}_2 c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ -p_1025 ∨ -b^{205, 6}_1 c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ -p_1025 ∨ b^{205, 6}_0 c in DIMACS: 22043 22044 22045 -1025 -22046 0 22043 22044 22045 -1025 -22047 0 22043 22044 22045 -1025 22048 0 c 1+1 --> 2 c (-b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ b^{205, 5}_0 ∧ p_1025) -> (-b^{205, 6}_2 ∧ b^{205, 6}_1 ∧ -b^{205, 6}_0) c in CNF: c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ -p_1025 ∨ -b^{205, 6}_2 c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ -p_1025 ∨ b^{205, 6}_1 c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ -p_1025 ∨ -b^{205, 6}_0 c in DIMACS: 22043 22044 -22045 -1025 -22046 0 22043 22044 -22045 -1025 22047 0 22043 22044 -22045 -1025 -22048 0 c 2+1 --> break c (-b^{205, 5}_2 ∧ b^{205, 5}_1 ∧ -b^{205, 5}_0 ∧ p_1025) -> break c in CNF: c b^{205, 5}_2 ∨ -b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ -p_1025 ∨ break c in DIMACS: 22043 -22044 22045 -1025 1162 0 c 2-1 --> 1 c (-b^{205, 5}_2 ∧ b^{205, 5}_1 ∧ -b^{205, 5}_0 ∧ -p_1025) -> (-b^{205, 6}_2 ∧ -b^{205, 6}_1 ∧ b^{205, 6}_0) c in CNF: c b^{205, 5}_2 ∨ -b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ p_1025 ∨ -b^{205, 6}_2 c b^{205, 5}_2 ∨ -b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ p_1025 ∨ -b^{205, 6}_1 c b^{205, 5}_2 ∨ -b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ p_1025 ∨ b^{205, 6}_0 c in DIMACS: 22043 -22044 22045 1025 -22046 0 22043 -22044 22045 1025 -22047 0 22043 -22044 22045 1025 22048 0 c 1-1 --> 0 c (-b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ b^{205, 5}_0 ∧ -p_1025) -> (-b^{205, 6}_2 ∧ -b^{205, 6}_1 ∧ -b^{205, 6}_0) c in CNF: c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ p_1025 ∨ -b^{205, 6}_2 c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ p_1025 ∨ -b^{205, 6}_1 c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ p_1025 ∨ -b^{205, 6}_0 c in DIMACS: 22043 22044 -22045 1025 -22046 0 22043 22044 -22045 1025 -22047 0 22043 22044 -22045 1025 -22048 0 c 0-1 --> -1 c (-b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ -b^{205, 5}_0 ∧ -p_1025) -> ( b^{205, 6}_2 ∧ -b^{205, 6}_1 ∧ b^{205, 6}_0) c in CNF: c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ p_1025 ∨ b^{205, 6}_2 c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ p_1025 ∨ -b^{205, 6}_1 c b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ p_1025 ∨ b^{205, 6}_0 c in DIMACS: 22043 22044 22045 1025 22046 0 22043 22044 22045 1025 -22047 0 22043 22044 22045 1025 22048 0 c -1-1 --> -2 c ( b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ b^{205, 5}_0 ∧ -p_1025) -> ( b^{205, 6}_2 ∧ b^{205, 6}_1 ∧ -b^{205, 6}_0) c in CNF: c -b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ p_1025 ∨ b^{205, 6}_2 c -b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ p_1025 ∨ b^{205, 6}_1 c -b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ p_1025 ∨ -b^{205, 6}_0 c in DIMACS: -22043 22044 -22045 1025 22046 0 -22043 22044 -22045 1025 22047 0 -22043 22044 -22045 1025 -22048 0 c -2-1 --> break c ( b^{205, 5}_2 ∧ b^{205, 5}_1 ∧ -b^{205, 5}_0 ∧ -p_1025) -> break c in CNF: c -b^{205, 5}_2 ∨ -b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ p_1025 ∨ break c in DIMACS: -22043 -22044 22045 1025 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{205, 5}_2 ∧ -b^{205, 5}_1 ∧ -b^{205, 5}_0 ∧ true) c in CNF: c -b^{205, 5}_2 ∨ b^{205, 5}_1 ∨ b^{205, 5}_0 ∨ false c in DIMACS: -22043 22044 22045 0 c 3 does not represent an automaton state. c -(-b^{205, 5}_2 ∧ b^{205, 5}_1 ∧ b^{205, 5}_0 ∧ true) c in CNF: c b^{205, 5}_2 ∨ -b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ false c in DIMACS: 22043 -22044 -22045 0 c -3 does not represent an automaton state. c -( b^{205, 5}_2 ∧ b^{205, 5}_1 ∧ b^{205, 5}_0 ∧ true) c in CNF: c -b^{205, 5}_2 ∨ -b^{205, 5}_1 ∨ -b^{205, 5}_0 ∨ false c in DIMACS: -22043 -22044 -22045 0 c INIT for k = 206 c -b^{206, 1}_2 c -b^{206, 1}_1 c -b^{206, 1}_0 c in DIMACS: -22049 0 -22050 0 -22051 0 c Transitions for k = 206 c i = 1 c -2+1 --> -1 c ( b^{206, 1}_2 ∧ b^{206, 1}_1 ∧ -b^{206, 1}_0 ∧ p_206) -> ( b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ b^{206, 2}_0) c in CNF: c -b^{206, 1}_2 ∨ -b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ -p_206 ∨ b^{206, 2}_2 c -b^{206, 1}_2 ∨ -b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ -p_206 ∨ -b^{206, 2}_1 c -b^{206, 1}_2 ∨ -b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ -p_206 ∨ b^{206, 2}_0 c in DIMACS: -22049 -22050 22051 -206 22052 0 -22049 -22050 22051 -206 -22053 0 -22049 -22050 22051 -206 22054 0 c -1+1 --> 0 c ( b^{206, 1}_2 ∧ -b^{206, 1}_1 ∧ b^{206, 1}_0 ∧ p_206) -> (-b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ -b^{206, 2}_0) c in CNF: c -b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ -p_206 ∨ -b^{206, 2}_2 c -b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ -p_206 ∨ -b^{206, 2}_1 c -b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ -p_206 ∨ -b^{206, 2}_0 c in DIMACS: -22049 22050 -22051 -206 -22052 0 -22049 22050 -22051 -206 -22053 0 -22049 22050 -22051 -206 -22054 0 c 0+1 --> 1 c (-b^{206, 1}_2 ∧ -b^{206, 1}_1 ∧ -b^{206, 1}_0 ∧ p_206) -> (-b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ b^{206, 2}_0) c in CNF: c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ -p_206 ∨ -b^{206, 2}_2 c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ -p_206 ∨ -b^{206, 2}_1 c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ -p_206 ∨ b^{206, 2}_0 c in DIMACS: 22049 22050 22051 -206 -22052 0 22049 22050 22051 -206 -22053 0 22049 22050 22051 -206 22054 0 c 1+1 --> 2 c (-b^{206, 1}_2 ∧ -b^{206, 1}_1 ∧ b^{206, 1}_0 ∧ p_206) -> (-b^{206, 2}_2 ∧ b^{206, 2}_1 ∧ -b^{206, 2}_0) c in CNF: c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ -p_206 ∨ -b^{206, 2}_2 c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ -p_206 ∨ b^{206, 2}_1 c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ -p_206 ∨ -b^{206, 2}_0 c in DIMACS: 22049 22050 -22051 -206 -22052 0 22049 22050 -22051 -206 22053 0 22049 22050 -22051 -206 -22054 0 c 2+1 --> break c (-b^{206, 1}_2 ∧ b^{206, 1}_1 ∧ -b^{206, 1}_0 ∧ p_206) -> break c in CNF: c b^{206, 1}_2 ∨ -b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ -p_206 ∨ break c in DIMACS: 22049 -22050 22051 -206 1162 0 c 2-1 --> 1 c (-b^{206, 1}_2 ∧ b^{206, 1}_1 ∧ -b^{206, 1}_0 ∧ -p_206) -> (-b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ b^{206, 2}_0) c in CNF: c b^{206, 1}_2 ∨ -b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ p_206 ∨ -b^{206, 2}_2 c b^{206, 1}_2 ∨ -b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ p_206 ∨ -b^{206, 2}_1 c b^{206, 1}_2 ∨ -b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ p_206 ∨ b^{206, 2}_0 c in DIMACS: 22049 -22050 22051 206 -22052 0 22049 -22050 22051 206 -22053 0 22049 -22050 22051 206 22054 0 c 1-1 --> 0 c (-b^{206, 1}_2 ∧ -b^{206, 1}_1 ∧ b^{206, 1}_0 ∧ -p_206) -> (-b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ -b^{206, 2}_0) c in CNF: c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ p_206 ∨ -b^{206, 2}_2 c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ p_206 ∨ -b^{206, 2}_1 c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ p_206 ∨ -b^{206, 2}_0 c in DIMACS: 22049 22050 -22051 206 -22052 0 22049 22050 -22051 206 -22053 0 22049 22050 -22051 206 -22054 0 c 0-1 --> -1 c (-b^{206, 1}_2 ∧ -b^{206, 1}_1 ∧ -b^{206, 1}_0 ∧ -p_206) -> ( b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ b^{206, 2}_0) c in CNF: c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ p_206 ∨ b^{206, 2}_2 c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ p_206 ∨ -b^{206, 2}_1 c b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ p_206 ∨ b^{206, 2}_0 c in DIMACS: 22049 22050 22051 206 22052 0 22049 22050 22051 206 -22053 0 22049 22050 22051 206 22054 0 c -1-1 --> -2 c ( b^{206, 1}_2 ∧ -b^{206, 1}_1 ∧ b^{206, 1}_0 ∧ -p_206) -> ( b^{206, 2}_2 ∧ b^{206, 2}_1 ∧ -b^{206, 2}_0) c in CNF: c -b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ p_206 ∨ b^{206, 2}_2 c -b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ p_206 ∨ b^{206, 2}_1 c -b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ p_206 ∨ -b^{206, 2}_0 c in DIMACS: -22049 22050 -22051 206 22052 0 -22049 22050 -22051 206 22053 0 -22049 22050 -22051 206 -22054 0 c -2-1 --> break c ( b^{206, 1}_2 ∧ b^{206, 1}_1 ∧ -b^{206, 1}_0 ∧ -p_206) -> break c in CNF: c -b^{206, 1}_2 ∨ -b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ p_206 ∨ break c in DIMACS: -22049 -22050 22051 206 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{206, 1}_2 ∧ -b^{206, 1}_1 ∧ -b^{206, 1}_0 ∧ true) c in CNF: c -b^{206, 1}_2 ∨ b^{206, 1}_1 ∨ b^{206, 1}_0 ∨ false c in DIMACS: -22049 22050 22051 0 c 3 does not represent an automaton state. c -(-b^{206, 1}_2 ∧ b^{206, 1}_1 ∧ b^{206, 1}_0 ∧ true) c in CNF: c b^{206, 1}_2 ∨ -b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ false c in DIMACS: 22049 -22050 -22051 0 c -3 does not represent an automaton state. c -( b^{206, 1}_2 ∧ b^{206, 1}_1 ∧ b^{206, 1}_0 ∧ true) c in CNF: c -b^{206, 1}_2 ∨ -b^{206, 1}_1 ∨ -b^{206, 1}_0 ∨ false c in DIMACS: -22049 -22050 -22051 0 c i = 2 c -2+1 --> -1 c ( b^{206, 2}_2 ∧ b^{206, 2}_1 ∧ -b^{206, 2}_0 ∧ p_412) -> ( b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ b^{206, 3}_0) c in CNF: c -b^{206, 2}_2 ∨ -b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ -p_412 ∨ b^{206, 3}_2 c -b^{206, 2}_2 ∨ -b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ -p_412 ∨ -b^{206, 3}_1 c -b^{206, 2}_2 ∨ -b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ -p_412 ∨ b^{206, 3}_0 c in DIMACS: -22052 -22053 22054 -412 22055 0 -22052 -22053 22054 -412 -22056 0 -22052 -22053 22054 -412 22057 0 c -1+1 --> 0 c ( b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ b^{206, 2}_0 ∧ p_412) -> (-b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ -b^{206, 3}_0) c in CNF: c -b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ -p_412 ∨ -b^{206, 3}_2 c -b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ -p_412 ∨ -b^{206, 3}_1 c -b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ -p_412 ∨ -b^{206, 3}_0 c in DIMACS: -22052 22053 -22054 -412 -22055 0 -22052 22053 -22054 -412 -22056 0 -22052 22053 -22054 -412 -22057 0 c 0+1 --> 1 c (-b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ -b^{206, 2}_0 ∧ p_412) -> (-b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ b^{206, 3}_0) c in CNF: c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ -p_412 ∨ -b^{206, 3}_2 c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ -p_412 ∨ -b^{206, 3}_1 c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ -p_412 ∨ b^{206, 3}_0 c in DIMACS: 22052 22053 22054 -412 -22055 0 22052 22053 22054 -412 -22056 0 22052 22053 22054 -412 22057 0 c 1+1 --> 2 c (-b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ b^{206, 2}_0 ∧ p_412) -> (-b^{206, 3}_2 ∧ b^{206, 3}_1 ∧ -b^{206, 3}_0) c in CNF: c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ -p_412 ∨ -b^{206, 3}_2 c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ -p_412 ∨ b^{206, 3}_1 c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ -p_412 ∨ -b^{206, 3}_0 c in DIMACS: 22052 22053 -22054 -412 -22055 0 22052 22053 -22054 -412 22056 0 22052 22053 -22054 -412 -22057 0 c 2+1 --> break c (-b^{206, 2}_2 ∧ b^{206, 2}_1 ∧ -b^{206, 2}_0 ∧ p_412) -> break c in CNF: c b^{206, 2}_2 ∨ -b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ -p_412 ∨ break c in DIMACS: 22052 -22053 22054 -412 1162 0 c 2-1 --> 1 c (-b^{206, 2}_2 ∧ b^{206, 2}_1 ∧ -b^{206, 2}_0 ∧ -p_412) -> (-b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ b^{206, 3}_0) c in CNF: c b^{206, 2}_2 ∨ -b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ p_412 ∨ -b^{206, 3}_2 c b^{206, 2}_2 ∨ -b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ p_412 ∨ -b^{206, 3}_1 c b^{206, 2}_2 ∨ -b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ p_412 ∨ b^{206, 3}_0 c in DIMACS: 22052 -22053 22054 412 -22055 0 22052 -22053 22054 412 -22056 0 22052 -22053 22054 412 22057 0 c 1-1 --> 0 c (-b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ b^{206, 2}_0 ∧ -p_412) -> (-b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ -b^{206, 3}_0) c in CNF: c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ p_412 ∨ -b^{206, 3}_2 c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ p_412 ∨ -b^{206, 3}_1 c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ p_412 ∨ -b^{206, 3}_0 c in DIMACS: 22052 22053 -22054 412 -22055 0 22052 22053 -22054 412 -22056 0 22052 22053 -22054 412 -22057 0 c 0-1 --> -1 c (-b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ -b^{206, 2}_0 ∧ -p_412) -> ( b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ b^{206, 3}_0) c in CNF: c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ p_412 ∨ b^{206, 3}_2 c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ p_412 ∨ -b^{206, 3}_1 c b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ p_412 ∨ b^{206, 3}_0 c in DIMACS: 22052 22053 22054 412 22055 0 22052 22053 22054 412 -22056 0 22052 22053 22054 412 22057 0 c -1-1 --> -2 c ( b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ b^{206, 2}_0 ∧ -p_412) -> ( b^{206, 3}_2 ∧ b^{206, 3}_1 ∧ -b^{206, 3}_0) c in CNF: c -b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ p_412 ∨ b^{206, 3}_2 c -b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ p_412 ∨ b^{206, 3}_1 c -b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ p_412 ∨ -b^{206, 3}_0 c in DIMACS: -22052 22053 -22054 412 22055 0 -22052 22053 -22054 412 22056 0 -22052 22053 -22054 412 -22057 0 c -2-1 --> break c ( b^{206, 2}_2 ∧ b^{206, 2}_1 ∧ -b^{206, 2}_0 ∧ -p_412) -> break c in CNF: c -b^{206, 2}_2 ∨ -b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ p_412 ∨ break c in DIMACS: -22052 -22053 22054 412 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{206, 2}_2 ∧ -b^{206, 2}_1 ∧ -b^{206, 2}_0 ∧ true) c in CNF: c -b^{206, 2}_2 ∨ b^{206, 2}_1 ∨ b^{206, 2}_0 ∨ false c in DIMACS: -22052 22053 22054 0 c 3 does not represent an automaton state. c -(-b^{206, 2}_2 ∧ b^{206, 2}_1 ∧ b^{206, 2}_0 ∧ true) c in CNF: c b^{206, 2}_2 ∨ -b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ false c in DIMACS: 22052 -22053 -22054 0 c -3 does not represent an automaton state. c -( b^{206, 2}_2 ∧ b^{206, 2}_1 ∧ b^{206, 2}_0 ∧ true) c in CNF: c -b^{206, 2}_2 ∨ -b^{206, 2}_1 ∨ -b^{206, 2}_0 ∨ false c in DIMACS: -22052 -22053 -22054 0 c i = 3 c -2+1 --> -1 c ( b^{206, 3}_2 ∧ b^{206, 3}_1 ∧ -b^{206, 3}_0 ∧ p_618) -> ( b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ b^{206, 4}_0) c in CNF: c -b^{206, 3}_2 ∨ -b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ -p_618 ∨ b^{206, 4}_2 c -b^{206, 3}_2 ∨ -b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ -p_618 ∨ -b^{206, 4}_1 c -b^{206, 3}_2 ∨ -b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ -p_618 ∨ b^{206, 4}_0 c in DIMACS: -22055 -22056 22057 -618 22058 0 -22055 -22056 22057 -618 -22059 0 -22055 -22056 22057 -618 22060 0 c -1+1 --> 0 c ( b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ b^{206, 3}_0 ∧ p_618) -> (-b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ -b^{206, 4}_0) c in CNF: c -b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ -p_618 ∨ -b^{206, 4}_2 c -b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ -p_618 ∨ -b^{206, 4}_1 c -b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ -p_618 ∨ -b^{206, 4}_0 c in DIMACS: -22055 22056 -22057 -618 -22058 0 -22055 22056 -22057 -618 -22059 0 -22055 22056 -22057 -618 -22060 0 c 0+1 --> 1 c (-b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ -b^{206, 3}_0 ∧ p_618) -> (-b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ b^{206, 4}_0) c in CNF: c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ -p_618 ∨ -b^{206, 4}_2 c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ -p_618 ∨ -b^{206, 4}_1 c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ -p_618 ∨ b^{206, 4}_0 c in DIMACS: 22055 22056 22057 -618 -22058 0 22055 22056 22057 -618 -22059 0 22055 22056 22057 -618 22060 0 c 1+1 --> 2 c (-b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ b^{206, 3}_0 ∧ p_618) -> (-b^{206, 4}_2 ∧ b^{206, 4}_1 ∧ -b^{206, 4}_0) c in CNF: c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ -p_618 ∨ -b^{206, 4}_2 c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ -p_618 ∨ b^{206, 4}_1 c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ -p_618 ∨ -b^{206, 4}_0 c in DIMACS: 22055 22056 -22057 -618 -22058 0 22055 22056 -22057 -618 22059 0 22055 22056 -22057 -618 -22060 0 c 2+1 --> break c (-b^{206, 3}_2 ∧ b^{206, 3}_1 ∧ -b^{206, 3}_0 ∧ p_618) -> break c in CNF: c b^{206, 3}_2 ∨ -b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ -p_618 ∨ break c in DIMACS: 22055 -22056 22057 -618 1162 0 c 2-1 --> 1 c (-b^{206, 3}_2 ∧ b^{206, 3}_1 ∧ -b^{206, 3}_0 ∧ -p_618) -> (-b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ b^{206, 4}_0) c in CNF: c b^{206, 3}_2 ∨ -b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ p_618 ∨ -b^{206, 4}_2 c b^{206, 3}_2 ∨ -b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ p_618 ∨ -b^{206, 4}_1 c b^{206, 3}_2 ∨ -b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ p_618 ∨ b^{206, 4}_0 c in DIMACS: 22055 -22056 22057 618 -22058 0 22055 -22056 22057 618 -22059 0 22055 -22056 22057 618 22060 0 c 1-1 --> 0 c (-b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ b^{206, 3}_0 ∧ -p_618) -> (-b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ -b^{206, 4}_0) c in CNF: c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ p_618 ∨ -b^{206, 4}_2 c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ p_618 ∨ -b^{206, 4}_1 c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ p_618 ∨ -b^{206, 4}_0 c in DIMACS: 22055 22056 -22057 618 -22058 0 22055 22056 -22057 618 -22059 0 22055 22056 -22057 618 -22060 0 c 0-1 --> -1 c (-b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ -b^{206, 3}_0 ∧ -p_618) -> ( b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ b^{206, 4}_0) c in CNF: c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ p_618 ∨ b^{206, 4}_2 c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ p_618 ∨ -b^{206, 4}_1 c b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ p_618 ∨ b^{206, 4}_0 c in DIMACS: 22055 22056 22057 618 22058 0 22055 22056 22057 618 -22059 0 22055 22056 22057 618 22060 0 c -1-1 --> -2 c ( b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ b^{206, 3}_0 ∧ -p_618) -> ( b^{206, 4}_2 ∧ b^{206, 4}_1 ∧ -b^{206, 4}_0) c in CNF: c -b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ p_618 ∨ b^{206, 4}_2 c -b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ p_618 ∨ b^{206, 4}_1 c -b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ p_618 ∨ -b^{206, 4}_0 c in DIMACS: -22055 22056 -22057 618 22058 0 -22055 22056 -22057 618 22059 0 -22055 22056 -22057 618 -22060 0 c -2-1 --> break c ( b^{206, 3}_2 ∧ b^{206, 3}_1 ∧ -b^{206, 3}_0 ∧ -p_618) -> break c in CNF: c -b^{206, 3}_2 ∨ -b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ p_618 ∨ break c in DIMACS: -22055 -22056 22057 618 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{206, 3}_2 ∧ -b^{206, 3}_1 ∧ -b^{206, 3}_0 ∧ true) c in CNF: c -b^{206, 3}_2 ∨ b^{206, 3}_1 ∨ b^{206, 3}_0 ∨ false c in DIMACS: -22055 22056 22057 0 c 3 does not represent an automaton state. c -(-b^{206, 3}_2 ∧ b^{206, 3}_1 ∧ b^{206, 3}_0 ∧ true) c in CNF: c b^{206, 3}_2 ∨ -b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ false c in DIMACS: 22055 -22056 -22057 0 c -3 does not represent an automaton state. c -( b^{206, 3}_2 ∧ b^{206, 3}_1 ∧ b^{206, 3}_0 ∧ true) c in CNF: c -b^{206, 3}_2 ∨ -b^{206, 3}_1 ∨ -b^{206, 3}_0 ∨ false c in DIMACS: -22055 -22056 -22057 0 c i = 4 c -2+1 --> -1 c ( b^{206, 4}_2 ∧ b^{206, 4}_1 ∧ -b^{206, 4}_0 ∧ p_824) -> ( b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ b^{206, 5}_0) c in CNF: c -b^{206, 4}_2 ∨ -b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ -p_824 ∨ b^{206, 5}_2 c -b^{206, 4}_2 ∨ -b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ -p_824 ∨ -b^{206, 5}_1 c -b^{206, 4}_2 ∨ -b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ -p_824 ∨ b^{206, 5}_0 c in DIMACS: -22058 -22059 22060 -824 22061 0 -22058 -22059 22060 -824 -22062 0 -22058 -22059 22060 -824 22063 0 c -1+1 --> 0 c ( b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ b^{206, 4}_0 ∧ p_824) -> (-b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ -b^{206, 5}_0) c in CNF: c -b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ -p_824 ∨ -b^{206, 5}_2 c -b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ -p_824 ∨ -b^{206, 5}_1 c -b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ -p_824 ∨ -b^{206, 5}_0 c in DIMACS: -22058 22059 -22060 -824 -22061 0 -22058 22059 -22060 -824 -22062 0 -22058 22059 -22060 -824 -22063 0 c 0+1 --> 1 c (-b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ -b^{206, 4}_0 ∧ p_824) -> (-b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ b^{206, 5}_0) c in CNF: c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ -p_824 ∨ -b^{206, 5}_2 c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ -p_824 ∨ -b^{206, 5}_1 c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ -p_824 ∨ b^{206, 5}_0 c in DIMACS: 22058 22059 22060 -824 -22061 0 22058 22059 22060 -824 -22062 0 22058 22059 22060 -824 22063 0 c 1+1 --> 2 c (-b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ b^{206, 4}_0 ∧ p_824) -> (-b^{206, 5}_2 ∧ b^{206, 5}_1 ∧ -b^{206, 5}_0) c in CNF: c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ -p_824 ∨ -b^{206, 5}_2 c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ -p_824 ∨ b^{206, 5}_1 c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ -p_824 ∨ -b^{206, 5}_0 c in DIMACS: 22058 22059 -22060 -824 -22061 0 22058 22059 -22060 -824 22062 0 22058 22059 -22060 -824 -22063 0 c 2+1 --> break c (-b^{206, 4}_2 ∧ b^{206, 4}_1 ∧ -b^{206, 4}_0 ∧ p_824) -> break c in CNF: c b^{206, 4}_2 ∨ -b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ -p_824 ∨ break c in DIMACS: 22058 -22059 22060 -824 1162 0 c 2-1 --> 1 c (-b^{206, 4}_2 ∧ b^{206, 4}_1 ∧ -b^{206, 4}_0 ∧ -p_824) -> (-b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ b^{206, 5}_0) c in CNF: c b^{206, 4}_2 ∨ -b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ p_824 ∨ -b^{206, 5}_2 c b^{206, 4}_2 ∨ -b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ p_824 ∨ -b^{206, 5}_1 c b^{206, 4}_2 ∨ -b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ p_824 ∨ b^{206, 5}_0 c in DIMACS: 22058 -22059 22060 824 -22061 0 22058 -22059 22060 824 -22062 0 22058 -22059 22060 824 22063 0 c 1-1 --> 0 c (-b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ b^{206, 4}_0 ∧ -p_824) -> (-b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ -b^{206, 5}_0) c in CNF: c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ p_824 ∨ -b^{206, 5}_2 c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ p_824 ∨ -b^{206, 5}_1 c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ p_824 ∨ -b^{206, 5}_0 c in DIMACS: 22058 22059 -22060 824 -22061 0 22058 22059 -22060 824 -22062 0 22058 22059 -22060 824 -22063 0 c 0-1 --> -1 c (-b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ -b^{206, 4}_0 ∧ -p_824) -> ( b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ b^{206, 5}_0) c in CNF: c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ p_824 ∨ b^{206, 5}_2 c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ p_824 ∨ -b^{206, 5}_1 c b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ p_824 ∨ b^{206, 5}_0 c in DIMACS: 22058 22059 22060 824 22061 0 22058 22059 22060 824 -22062 0 22058 22059 22060 824 22063 0 c -1-1 --> -2 c ( b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ b^{206, 4}_0 ∧ -p_824) -> ( b^{206, 5}_2 ∧ b^{206, 5}_1 ∧ -b^{206, 5}_0) c in CNF: c -b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ p_824 ∨ b^{206, 5}_2 c -b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ p_824 ∨ b^{206, 5}_1 c -b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ p_824 ∨ -b^{206, 5}_0 c in DIMACS: -22058 22059 -22060 824 22061 0 -22058 22059 -22060 824 22062 0 -22058 22059 -22060 824 -22063 0 c -2-1 --> break c ( b^{206, 4}_2 ∧ b^{206, 4}_1 ∧ -b^{206, 4}_0 ∧ -p_824) -> break c in CNF: c -b^{206, 4}_2 ∨ -b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ p_824 ∨ break c in DIMACS: -22058 -22059 22060 824 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{206, 4}_2 ∧ -b^{206, 4}_1 ∧ -b^{206, 4}_0 ∧ true) c in CNF: c -b^{206, 4}_2 ∨ b^{206, 4}_1 ∨ b^{206, 4}_0 ∨ false c in DIMACS: -22058 22059 22060 0 c 3 does not represent an automaton state. c -(-b^{206, 4}_2 ∧ b^{206, 4}_1 ∧ b^{206, 4}_0 ∧ true) c in CNF: c b^{206, 4}_2 ∨ -b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ false c in DIMACS: 22058 -22059 -22060 0 c -3 does not represent an automaton state. c -( b^{206, 4}_2 ∧ b^{206, 4}_1 ∧ b^{206, 4}_0 ∧ true) c in CNF: c -b^{206, 4}_2 ∨ -b^{206, 4}_1 ∨ -b^{206, 4}_0 ∨ false c in DIMACS: -22058 -22059 -22060 0 c i = 5 c -2+1 --> -1 c ( b^{206, 5}_2 ∧ b^{206, 5}_1 ∧ -b^{206, 5}_0 ∧ p_1030) -> ( b^{206, 6}_2 ∧ -b^{206, 6}_1 ∧ b^{206, 6}_0) c in CNF: c -b^{206, 5}_2 ∨ -b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ -p_1030 ∨ b^{206, 6}_2 c -b^{206, 5}_2 ∨ -b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ -p_1030 ∨ -b^{206, 6}_1 c -b^{206, 5}_2 ∨ -b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ -p_1030 ∨ b^{206, 6}_0 c in DIMACS: -22061 -22062 22063 -1030 22064 0 -22061 -22062 22063 -1030 -22065 0 -22061 -22062 22063 -1030 22066 0 c -1+1 --> 0 c ( b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ b^{206, 5}_0 ∧ p_1030) -> (-b^{206, 6}_2 ∧ -b^{206, 6}_1 ∧ -b^{206, 6}_0) c in CNF: c -b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ -p_1030 ∨ -b^{206, 6}_2 c -b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ -p_1030 ∨ -b^{206, 6}_1 c -b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ -p_1030 ∨ -b^{206, 6}_0 c in DIMACS: -22061 22062 -22063 -1030 -22064 0 -22061 22062 -22063 -1030 -22065 0 -22061 22062 -22063 -1030 -22066 0 c 0+1 --> 1 c (-b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ -b^{206, 5}_0 ∧ p_1030) -> (-b^{206, 6}_2 ∧ -b^{206, 6}_1 ∧ b^{206, 6}_0) c in CNF: c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ -p_1030 ∨ -b^{206, 6}_2 c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ -p_1030 ∨ -b^{206, 6}_1 c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ -p_1030 ∨ b^{206, 6}_0 c in DIMACS: 22061 22062 22063 -1030 -22064 0 22061 22062 22063 -1030 -22065 0 22061 22062 22063 -1030 22066 0 c 1+1 --> 2 c (-b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ b^{206, 5}_0 ∧ p_1030) -> (-b^{206, 6}_2 ∧ b^{206, 6}_1 ∧ -b^{206, 6}_0) c in CNF: c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ -p_1030 ∨ -b^{206, 6}_2 c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ -p_1030 ∨ b^{206, 6}_1 c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ -p_1030 ∨ -b^{206, 6}_0 c in DIMACS: 22061 22062 -22063 -1030 -22064 0 22061 22062 -22063 -1030 22065 0 22061 22062 -22063 -1030 -22066 0 c 2+1 --> break c (-b^{206, 5}_2 ∧ b^{206, 5}_1 ∧ -b^{206, 5}_0 ∧ p_1030) -> break c in CNF: c b^{206, 5}_2 ∨ -b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ -p_1030 ∨ break c in DIMACS: 22061 -22062 22063 -1030 1162 0 c 2-1 --> 1 c (-b^{206, 5}_2 ∧ b^{206, 5}_1 ∧ -b^{206, 5}_0 ∧ -p_1030) -> (-b^{206, 6}_2 ∧ -b^{206, 6}_1 ∧ b^{206, 6}_0) c in CNF: c b^{206, 5}_2 ∨ -b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ p_1030 ∨ -b^{206, 6}_2 c b^{206, 5}_2 ∨ -b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ p_1030 ∨ -b^{206, 6}_1 c b^{206, 5}_2 ∨ -b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ p_1030 ∨ b^{206, 6}_0 c in DIMACS: 22061 -22062 22063 1030 -22064 0 22061 -22062 22063 1030 -22065 0 22061 -22062 22063 1030 22066 0 c 1-1 --> 0 c (-b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ b^{206, 5}_0 ∧ -p_1030) -> (-b^{206, 6}_2 ∧ -b^{206, 6}_1 ∧ -b^{206, 6}_0) c in CNF: c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ p_1030 ∨ -b^{206, 6}_2 c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ p_1030 ∨ -b^{206, 6}_1 c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ p_1030 ∨ -b^{206, 6}_0 c in DIMACS: 22061 22062 -22063 1030 -22064 0 22061 22062 -22063 1030 -22065 0 22061 22062 -22063 1030 -22066 0 c 0-1 --> -1 c (-b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ -b^{206, 5}_0 ∧ -p_1030) -> ( b^{206, 6}_2 ∧ -b^{206, 6}_1 ∧ b^{206, 6}_0) c in CNF: c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ p_1030 ∨ b^{206, 6}_2 c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ p_1030 ∨ -b^{206, 6}_1 c b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ p_1030 ∨ b^{206, 6}_0 c in DIMACS: 22061 22062 22063 1030 22064 0 22061 22062 22063 1030 -22065 0 22061 22062 22063 1030 22066 0 c -1-1 --> -2 c ( b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ b^{206, 5}_0 ∧ -p_1030) -> ( b^{206, 6}_2 ∧ b^{206, 6}_1 ∧ -b^{206, 6}_0) c in CNF: c -b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ p_1030 ∨ b^{206, 6}_2 c -b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ p_1030 ∨ b^{206, 6}_1 c -b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ p_1030 ∨ -b^{206, 6}_0 c in DIMACS: -22061 22062 -22063 1030 22064 0 -22061 22062 -22063 1030 22065 0 -22061 22062 -22063 1030 -22066 0 c -2-1 --> break c ( b^{206, 5}_2 ∧ b^{206, 5}_1 ∧ -b^{206, 5}_0 ∧ -p_1030) -> break c in CNF: c -b^{206, 5}_2 ∨ -b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ p_1030 ∨ break c in DIMACS: -22061 -22062 22063 1030 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{206, 5}_2 ∧ -b^{206, 5}_1 ∧ -b^{206, 5}_0 ∧ true) c in CNF: c -b^{206, 5}_2 ∨ b^{206, 5}_1 ∨ b^{206, 5}_0 ∨ false c in DIMACS: -22061 22062 22063 0 c 3 does not represent an automaton state. c -(-b^{206, 5}_2 ∧ b^{206, 5}_1 ∧ b^{206, 5}_0 ∧ true) c in CNF: c b^{206, 5}_2 ∨ -b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ false c in DIMACS: 22061 -22062 -22063 0 c -3 does not represent an automaton state. c -( b^{206, 5}_2 ∧ b^{206, 5}_1 ∧ b^{206, 5}_0 ∧ true) c in CNF: c -b^{206, 5}_2 ∨ -b^{206, 5}_1 ∨ -b^{206, 5}_0 ∨ false c in DIMACS: -22061 -22062 -22063 0 c INIT for k = 207 c -b^{207, 1}_2 c -b^{207, 1}_1 c -b^{207, 1}_0 c in DIMACS: -22067 0 -22068 0 -22069 0 c Transitions for k = 207 c i = 1 c -2+1 --> -1 c ( b^{207, 1}_2 ∧ b^{207, 1}_1 ∧ -b^{207, 1}_0 ∧ p_207) -> ( b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ b^{207, 2}_0) c in CNF: c -b^{207, 1}_2 ∨ -b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ -p_207 ∨ b^{207, 2}_2 c -b^{207, 1}_2 ∨ -b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ -p_207 ∨ -b^{207, 2}_1 c -b^{207, 1}_2 ∨ -b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ -p_207 ∨ b^{207, 2}_0 c in DIMACS: -22067 -22068 22069 -207 22070 0 -22067 -22068 22069 -207 -22071 0 -22067 -22068 22069 -207 22072 0 c -1+1 --> 0 c ( b^{207, 1}_2 ∧ -b^{207, 1}_1 ∧ b^{207, 1}_0 ∧ p_207) -> (-b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ -b^{207, 2}_0) c in CNF: c -b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ -p_207 ∨ -b^{207, 2}_2 c -b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ -p_207 ∨ -b^{207, 2}_1 c -b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ -p_207 ∨ -b^{207, 2}_0 c in DIMACS: -22067 22068 -22069 -207 -22070 0 -22067 22068 -22069 -207 -22071 0 -22067 22068 -22069 -207 -22072 0 c 0+1 --> 1 c (-b^{207, 1}_2 ∧ -b^{207, 1}_1 ∧ -b^{207, 1}_0 ∧ p_207) -> (-b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ b^{207, 2}_0) c in CNF: c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ -p_207 ∨ -b^{207, 2}_2 c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ -p_207 ∨ -b^{207, 2}_1 c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ -p_207 ∨ b^{207, 2}_0 c in DIMACS: 22067 22068 22069 -207 -22070 0 22067 22068 22069 -207 -22071 0 22067 22068 22069 -207 22072 0 c 1+1 --> 2 c (-b^{207, 1}_2 ∧ -b^{207, 1}_1 ∧ b^{207, 1}_0 ∧ p_207) -> (-b^{207, 2}_2 ∧ b^{207, 2}_1 ∧ -b^{207, 2}_0) c in CNF: c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ -p_207 ∨ -b^{207, 2}_2 c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ -p_207 ∨ b^{207, 2}_1 c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ -p_207 ∨ -b^{207, 2}_0 c in DIMACS: 22067 22068 -22069 -207 -22070 0 22067 22068 -22069 -207 22071 0 22067 22068 -22069 -207 -22072 0 c 2+1 --> break c (-b^{207, 1}_2 ∧ b^{207, 1}_1 ∧ -b^{207, 1}_0 ∧ p_207) -> break c in CNF: c b^{207, 1}_2 ∨ -b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ -p_207 ∨ break c in DIMACS: 22067 -22068 22069 -207 1162 0 c 2-1 --> 1 c (-b^{207, 1}_2 ∧ b^{207, 1}_1 ∧ -b^{207, 1}_0 ∧ -p_207) -> (-b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ b^{207, 2}_0) c in CNF: c b^{207, 1}_2 ∨ -b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ p_207 ∨ -b^{207, 2}_2 c b^{207, 1}_2 ∨ -b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ p_207 ∨ -b^{207, 2}_1 c b^{207, 1}_2 ∨ -b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ p_207 ∨ b^{207, 2}_0 c in DIMACS: 22067 -22068 22069 207 -22070 0 22067 -22068 22069 207 -22071 0 22067 -22068 22069 207 22072 0 c 1-1 --> 0 c (-b^{207, 1}_2 ∧ -b^{207, 1}_1 ∧ b^{207, 1}_0 ∧ -p_207) -> (-b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ -b^{207, 2}_0) c in CNF: c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ p_207 ∨ -b^{207, 2}_2 c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ p_207 ∨ -b^{207, 2}_1 c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ p_207 ∨ -b^{207, 2}_0 c in DIMACS: 22067 22068 -22069 207 -22070 0 22067 22068 -22069 207 -22071 0 22067 22068 -22069 207 -22072 0 c 0-1 --> -1 c (-b^{207, 1}_2 ∧ -b^{207, 1}_1 ∧ -b^{207, 1}_0 ∧ -p_207) -> ( b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ b^{207, 2}_0) c in CNF: c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ p_207 ∨ b^{207, 2}_2 c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ p_207 ∨ -b^{207, 2}_1 c b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ p_207 ∨ b^{207, 2}_0 c in DIMACS: 22067 22068 22069 207 22070 0 22067 22068 22069 207 -22071 0 22067 22068 22069 207 22072 0 c -1-1 --> -2 c ( b^{207, 1}_2 ∧ -b^{207, 1}_1 ∧ b^{207, 1}_0 ∧ -p_207) -> ( b^{207, 2}_2 ∧ b^{207, 2}_1 ∧ -b^{207, 2}_0) c in CNF: c -b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ p_207 ∨ b^{207, 2}_2 c -b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ p_207 ∨ b^{207, 2}_1 c -b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ p_207 ∨ -b^{207, 2}_0 c in DIMACS: -22067 22068 -22069 207 22070 0 -22067 22068 -22069 207 22071 0 -22067 22068 -22069 207 -22072 0 c -2-1 --> break c ( b^{207, 1}_2 ∧ b^{207, 1}_1 ∧ -b^{207, 1}_0 ∧ -p_207) -> break c in CNF: c -b^{207, 1}_2 ∨ -b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ p_207 ∨ break c in DIMACS: -22067 -22068 22069 207 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{207, 1}_2 ∧ -b^{207, 1}_1 ∧ -b^{207, 1}_0 ∧ true) c in CNF: c -b^{207, 1}_2 ∨ b^{207, 1}_1 ∨ b^{207, 1}_0 ∨ false c in DIMACS: -22067 22068 22069 0 c 3 does not represent an automaton state. c -(-b^{207, 1}_2 ∧ b^{207, 1}_1 ∧ b^{207, 1}_0 ∧ true) c in CNF: c b^{207, 1}_2 ∨ -b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ false c in DIMACS: 22067 -22068 -22069 0 c -3 does not represent an automaton state. c -( b^{207, 1}_2 ∧ b^{207, 1}_1 ∧ b^{207, 1}_0 ∧ true) c in CNF: c -b^{207, 1}_2 ∨ -b^{207, 1}_1 ∨ -b^{207, 1}_0 ∨ false c in DIMACS: -22067 -22068 -22069 0 c i = 2 c -2+1 --> -1 c ( b^{207, 2}_2 ∧ b^{207, 2}_1 ∧ -b^{207, 2}_0 ∧ p_414) -> ( b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ b^{207, 3}_0) c in CNF: c -b^{207, 2}_2 ∨ -b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ -p_414 ∨ b^{207, 3}_2 c -b^{207, 2}_2 ∨ -b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ -p_414 ∨ -b^{207, 3}_1 c -b^{207, 2}_2 ∨ -b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ -p_414 ∨ b^{207, 3}_0 c in DIMACS: -22070 -22071 22072 -414 22073 0 -22070 -22071 22072 -414 -22074 0 -22070 -22071 22072 -414 22075 0 c -1+1 --> 0 c ( b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ b^{207, 2}_0 ∧ p_414) -> (-b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ -b^{207, 3}_0) c in CNF: c -b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ -p_414 ∨ -b^{207, 3}_2 c -b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ -p_414 ∨ -b^{207, 3}_1 c -b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ -p_414 ∨ -b^{207, 3}_0 c in DIMACS: -22070 22071 -22072 -414 -22073 0 -22070 22071 -22072 -414 -22074 0 -22070 22071 -22072 -414 -22075 0 c 0+1 --> 1 c (-b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ -b^{207, 2}_0 ∧ p_414) -> (-b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ b^{207, 3}_0) c in CNF: c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ -p_414 ∨ -b^{207, 3}_2 c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ -p_414 ∨ -b^{207, 3}_1 c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ -p_414 ∨ b^{207, 3}_0 c in DIMACS: 22070 22071 22072 -414 -22073 0 22070 22071 22072 -414 -22074 0 22070 22071 22072 -414 22075 0 c 1+1 --> 2 c (-b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ b^{207, 2}_0 ∧ p_414) -> (-b^{207, 3}_2 ∧ b^{207, 3}_1 ∧ -b^{207, 3}_0) c in CNF: c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ -p_414 ∨ -b^{207, 3}_2 c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ -p_414 ∨ b^{207, 3}_1 c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ -p_414 ∨ -b^{207, 3}_0 c in DIMACS: 22070 22071 -22072 -414 -22073 0 22070 22071 -22072 -414 22074 0 22070 22071 -22072 -414 -22075 0 c 2+1 --> break c (-b^{207, 2}_2 ∧ b^{207, 2}_1 ∧ -b^{207, 2}_0 ∧ p_414) -> break c in CNF: c b^{207, 2}_2 ∨ -b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ -p_414 ∨ break c in DIMACS: 22070 -22071 22072 -414 1162 0 c 2-1 --> 1 c (-b^{207, 2}_2 ∧ b^{207, 2}_1 ∧ -b^{207, 2}_0 ∧ -p_414) -> (-b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ b^{207, 3}_0) c in CNF: c b^{207, 2}_2 ∨ -b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ p_414 ∨ -b^{207, 3}_2 c b^{207, 2}_2 ∨ -b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ p_414 ∨ -b^{207, 3}_1 c b^{207, 2}_2 ∨ -b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ p_414 ∨ b^{207, 3}_0 c in DIMACS: 22070 -22071 22072 414 -22073 0 22070 -22071 22072 414 -22074 0 22070 -22071 22072 414 22075 0 c 1-1 --> 0 c (-b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ b^{207, 2}_0 ∧ -p_414) -> (-b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ -b^{207, 3}_0) c in CNF: c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ p_414 ∨ -b^{207, 3}_2 c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ p_414 ∨ -b^{207, 3}_1 c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ p_414 ∨ -b^{207, 3}_0 c in DIMACS: 22070 22071 -22072 414 -22073 0 22070 22071 -22072 414 -22074 0 22070 22071 -22072 414 -22075 0 c 0-1 --> -1 c (-b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ -b^{207, 2}_0 ∧ -p_414) -> ( b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ b^{207, 3}_0) c in CNF: c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ p_414 ∨ b^{207, 3}_2 c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ p_414 ∨ -b^{207, 3}_1 c b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ p_414 ∨ b^{207, 3}_0 c in DIMACS: 22070 22071 22072 414 22073 0 22070 22071 22072 414 -22074 0 22070 22071 22072 414 22075 0 c -1-1 --> -2 c ( b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ b^{207, 2}_0 ∧ -p_414) -> ( b^{207, 3}_2 ∧ b^{207, 3}_1 ∧ -b^{207, 3}_0) c in CNF: c -b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ p_414 ∨ b^{207, 3}_2 c -b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ p_414 ∨ b^{207, 3}_1 c -b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ p_414 ∨ -b^{207, 3}_0 c in DIMACS: -22070 22071 -22072 414 22073 0 -22070 22071 -22072 414 22074 0 -22070 22071 -22072 414 -22075 0 c -2-1 --> break c ( b^{207, 2}_2 ∧ b^{207, 2}_1 ∧ -b^{207, 2}_0 ∧ -p_414) -> break c in CNF: c -b^{207, 2}_2 ∨ -b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ p_414 ∨ break c in DIMACS: -22070 -22071 22072 414 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{207, 2}_2 ∧ -b^{207, 2}_1 ∧ -b^{207, 2}_0 ∧ true) c in CNF: c -b^{207, 2}_2 ∨ b^{207, 2}_1 ∨ b^{207, 2}_0 ∨ false c in DIMACS: -22070 22071 22072 0 c 3 does not represent an automaton state. c -(-b^{207, 2}_2 ∧ b^{207, 2}_1 ∧ b^{207, 2}_0 ∧ true) c in CNF: c b^{207, 2}_2 ∨ -b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ false c in DIMACS: 22070 -22071 -22072 0 c -3 does not represent an automaton state. c -( b^{207, 2}_2 ∧ b^{207, 2}_1 ∧ b^{207, 2}_0 ∧ true) c in CNF: c -b^{207, 2}_2 ∨ -b^{207, 2}_1 ∨ -b^{207, 2}_0 ∨ false c in DIMACS: -22070 -22071 -22072 0 c i = 3 c -2+1 --> -1 c ( b^{207, 3}_2 ∧ b^{207, 3}_1 ∧ -b^{207, 3}_0 ∧ p_621) -> ( b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ b^{207, 4}_0) c in CNF: c -b^{207, 3}_2 ∨ -b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ -p_621 ∨ b^{207, 4}_2 c -b^{207, 3}_2 ∨ -b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ -p_621 ∨ -b^{207, 4}_1 c -b^{207, 3}_2 ∨ -b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ -p_621 ∨ b^{207, 4}_0 c in DIMACS: -22073 -22074 22075 -621 22076 0 -22073 -22074 22075 -621 -22077 0 -22073 -22074 22075 -621 22078 0 c -1+1 --> 0 c ( b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ b^{207, 3}_0 ∧ p_621) -> (-b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ -b^{207, 4}_0) c in CNF: c -b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ -p_621 ∨ -b^{207, 4}_2 c -b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ -p_621 ∨ -b^{207, 4}_1 c -b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ -p_621 ∨ -b^{207, 4}_0 c in DIMACS: -22073 22074 -22075 -621 -22076 0 -22073 22074 -22075 -621 -22077 0 -22073 22074 -22075 -621 -22078 0 c 0+1 --> 1 c (-b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ -b^{207, 3}_0 ∧ p_621) -> (-b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ b^{207, 4}_0) c in CNF: c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ -p_621 ∨ -b^{207, 4}_2 c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ -p_621 ∨ -b^{207, 4}_1 c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ -p_621 ∨ b^{207, 4}_0 c in DIMACS: 22073 22074 22075 -621 -22076 0 22073 22074 22075 -621 -22077 0 22073 22074 22075 -621 22078 0 c 1+1 --> 2 c (-b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ b^{207, 3}_0 ∧ p_621) -> (-b^{207, 4}_2 ∧ b^{207, 4}_1 ∧ -b^{207, 4}_0) c in CNF: c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ -p_621 ∨ -b^{207, 4}_2 c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ -p_621 ∨ b^{207, 4}_1 c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ -p_621 ∨ -b^{207, 4}_0 c in DIMACS: 22073 22074 -22075 -621 -22076 0 22073 22074 -22075 -621 22077 0 22073 22074 -22075 -621 -22078 0 c 2+1 --> break c (-b^{207, 3}_2 ∧ b^{207, 3}_1 ∧ -b^{207, 3}_0 ∧ p_621) -> break c in CNF: c b^{207, 3}_2 ∨ -b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ -p_621 ∨ break c in DIMACS: 22073 -22074 22075 -621 1162 0 c 2-1 --> 1 c (-b^{207, 3}_2 ∧ b^{207, 3}_1 ∧ -b^{207, 3}_0 ∧ -p_621) -> (-b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ b^{207, 4}_0) c in CNF: c b^{207, 3}_2 ∨ -b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ p_621 ∨ -b^{207, 4}_2 c b^{207, 3}_2 ∨ -b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ p_621 ∨ -b^{207, 4}_1 c b^{207, 3}_2 ∨ -b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ p_621 ∨ b^{207, 4}_0 c in DIMACS: 22073 -22074 22075 621 -22076 0 22073 -22074 22075 621 -22077 0 22073 -22074 22075 621 22078 0 c 1-1 --> 0 c (-b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ b^{207, 3}_0 ∧ -p_621) -> (-b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ -b^{207, 4}_0) c in CNF: c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ p_621 ∨ -b^{207, 4}_2 c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ p_621 ∨ -b^{207, 4}_1 c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ p_621 ∨ -b^{207, 4}_0 c in DIMACS: 22073 22074 -22075 621 -22076 0 22073 22074 -22075 621 -22077 0 22073 22074 -22075 621 -22078 0 c 0-1 --> -1 c (-b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ -b^{207, 3}_0 ∧ -p_621) -> ( b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ b^{207, 4}_0) c in CNF: c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ p_621 ∨ b^{207, 4}_2 c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ p_621 ∨ -b^{207, 4}_1 c b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ p_621 ∨ b^{207, 4}_0 c in DIMACS: 22073 22074 22075 621 22076 0 22073 22074 22075 621 -22077 0 22073 22074 22075 621 22078 0 c -1-1 --> -2 c ( b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ b^{207, 3}_0 ∧ -p_621) -> ( b^{207, 4}_2 ∧ b^{207, 4}_1 ∧ -b^{207, 4}_0) c in CNF: c -b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ p_621 ∨ b^{207, 4}_2 c -b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ p_621 ∨ b^{207, 4}_1 c -b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ p_621 ∨ -b^{207, 4}_0 c in DIMACS: -22073 22074 -22075 621 22076 0 -22073 22074 -22075 621 22077 0 -22073 22074 -22075 621 -22078 0 c -2-1 --> break c ( b^{207, 3}_2 ∧ b^{207, 3}_1 ∧ -b^{207, 3}_0 ∧ -p_621) -> break c in CNF: c -b^{207, 3}_2 ∨ -b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ p_621 ∨ break c in DIMACS: -22073 -22074 22075 621 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{207, 3}_2 ∧ -b^{207, 3}_1 ∧ -b^{207, 3}_0 ∧ true) c in CNF: c -b^{207, 3}_2 ∨ b^{207, 3}_1 ∨ b^{207, 3}_0 ∨ false c in DIMACS: -22073 22074 22075 0 c 3 does not represent an automaton state. c -(-b^{207, 3}_2 ∧ b^{207, 3}_1 ∧ b^{207, 3}_0 ∧ true) c in CNF: c b^{207, 3}_2 ∨ -b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ false c in DIMACS: 22073 -22074 -22075 0 c -3 does not represent an automaton state. c -( b^{207, 3}_2 ∧ b^{207, 3}_1 ∧ b^{207, 3}_0 ∧ true) c in CNF: c -b^{207, 3}_2 ∨ -b^{207, 3}_1 ∨ -b^{207, 3}_0 ∨ false c in DIMACS: -22073 -22074 -22075 0 c i = 4 c -2+1 --> -1 c ( b^{207, 4}_2 ∧ b^{207, 4}_1 ∧ -b^{207, 4}_0 ∧ p_828) -> ( b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ b^{207, 5}_0) c in CNF: c -b^{207, 4}_2 ∨ -b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ -p_828 ∨ b^{207, 5}_2 c -b^{207, 4}_2 ∨ -b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ -p_828 ∨ -b^{207, 5}_1 c -b^{207, 4}_2 ∨ -b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ -p_828 ∨ b^{207, 5}_0 c in DIMACS: -22076 -22077 22078 -828 22079 0 -22076 -22077 22078 -828 -22080 0 -22076 -22077 22078 -828 22081 0 c -1+1 --> 0 c ( b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ b^{207, 4}_0 ∧ p_828) -> (-b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ -b^{207, 5}_0) c in CNF: c -b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ -p_828 ∨ -b^{207, 5}_2 c -b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ -p_828 ∨ -b^{207, 5}_1 c -b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ -p_828 ∨ -b^{207, 5}_0 c in DIMACS: -22076 22077 -22078 -828 -22079 0 -22076 22077 -22078 -828 -22080 0 -22076 22077 -22078 -828 -22081 0 c 0+1 --> 1 c (-b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ -b^{207, 4}_0 ∧ p_828) -> (-b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ b^{207, 5}_0) c in CNF: c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ -p_828 ∨ -b^{207, 5}_2 c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ -p_828 ∨ -b^{207, 5}_1 c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ -p_828 ∨ b^{207, 5}_0 c in DIMACS: 22076 22077 22078 -828 -22079 0 22076 22077 22078 -828 -22080 0 22076 22077 22078 -828 22081 0 c 1+1 --> 2 c (-b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ b^{207, 4}_0 ∧ p_828) -> (-b^{207, 5}_2 ∧ b^{207, 5}_1 ∧ -b^{207, 5}_0) c in CNF: c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ -p_828 ∨ -b^{207, 5}_2 c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ -p_828 ∨ b^{207, 5}_1 c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ -p_828 ∨ -b^{207, 5}_0 c in DIMACS: 22076 22077 -22078 -828 -22079 0 22076 22077 -22078 -828 22080 0 22076 22077 -22078 -828 -22081 0 c 2+1 --> break c (-b^{207, 4}_2 ∧ b^{207, 4}_1 ∧ -b^{207, 4}_0 ∧ p_828) -> break c in CNF: c b^{207, 4}_2 ∨ -b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ -p_828 ∨ break c in DIMACS: 22076 -22077 22078 -828 1162 0 c 2-1 --> 1 c (-b^{207, 4}_2 ∧ b^{207, 4}_1 ∧ -b^{207, 4}_0 ∧ -p_828) -> (-b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ b^{207, 5}_0) c in CNF: c b^{207, 4}_2 ∨ -b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ p_828 ∨ -b^{207, 5}_2 c b^{207, 4}_2 ∨ -b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ p_828 ∨ -b^{207, 5}_1 c b^{207, 4}_2 ∨ -b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ p_828 ∨ b^{207, 5}_0 c in DIMACS: 22076 -22077 22078 828 -22079 0 22076 -22077 22078 828 -22080 0 22076 -22077 22078 828 22081 0 c 1-1 --> 0 c (-b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ b^{207, 4}_0 ∧ -p_828) -> (-b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ -b^{207, 5}_0) c in CNF: c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ p_828 ∨ -b^{207, 5}_2 c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ p_828 ∨ -b^{207, 5}_1 c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ p_828 ∨ -b^{207, 5}_0 c in DIMACS: 22076 22077 -22078 828 -22079 0 22076 22077 -22078 828 -22080 0 22076 22077 -22078 828 -22081 0 c 0-1 --> -1 c (-b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ -b^{207, 4}_0 ∧ -p_828) -> ( b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ b^{207, 5}_0) c in CNF: c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ p_828 ∨ b^{207, 5}_2 c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ p_828 ∨ -b^{207, 5}_1 c b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ p_828 ∨ b^{207, 5}_0 c in DIMACS: 22076 22077 22078 828 22079 0 22076 22077 22078 828 -22080 0 22076 22077 22078 828 22081 0 c -1-1 --> -2 c ( b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ b^{207, 4}_0 ∧ -p_828) -> ( b^{207, 5}_2 ∧ b^{207, 5}_1 ∧ -b^{207, 5}_0) c in CNF: c -b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ p_828 ∨ b^{207, 5}_2 c -b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ p_828 ∨ b^{207, 5}_1 c -b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ p_828 ∨ -b^{207, 5}_0 c in DIMACS: -22076 22077 -22078 828 22079 0 -22076 22077 -22078 828 22080 0 -22076 22077 -22078 828 -22081 0 c -2-1 --> break c ( b^{207, 4}_2 ∧ b^{207, 4}_1 ∧ -b^{207, 4}_0 ∧ -p_828) -> break c in CNF: c -b^{207, 4}_2 ∨ -b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ p_828 ∨ break c in DIMACS: -22076 -22077 22078 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{207, 4}_2 ∧ -b^{207, 4}_1 ∧ -b^{207, 4}_0 ∧ true) c in CNF: c -b^{207, 4}_2 ∨ b^{207, 4}_1 ∨ b^{207, 4}_0 ∨ false c in DIMACS: -22076 22077 22078 0 c 3 does not represent an automaton state. c -(-b^{207, 4}_2 ∧ b^{207, 4}_1 ∧ b^{207, 4}_0 ∧ true) c in CNF: c b^{207, 4}_2 ∨ -b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ false c in DIMACS: 22076 -22077 -22078 0 c -3 does not represent an automaton state. c -( b^{207, 4}_2 ∧ b^{207, 4}_1 ∧ b^{207, 4}_0 ∧ true) c in CNF: c -b^{207, 4}_2 ∨ -b^{207, 4}_1 ∨ -b^{207, 4}_0 ∨ false c in DIMACS: -22076 -22077 -22078 0 c i = 5 c -2+1 --> -1 c ( b^{207, 5}_2 ∧ b^{207, 5}_1 ∧ -b^{207, 5}_0 ∧ p_1035) -> ( b^{207, 6}_2 ∧ -b^{207, 6}_1 ∧ b^{207, 6}_0) c in CNF: c -b^{207, 5}_2 ∨ -b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ -p_1035 ∨ b^{207, 6}_2 c -b^{207, 5}_2 ∨ -b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ -p_1035 ∨ -b^{207, 6}_1 c -b^{207, 5}_2 ∨ -b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ -p_1035 ∨ b^{207, 6}_0 c in DIMACS: -22079 -22080 22081 -1035 22082 0 -22079 -22080 22081 -1035 -22083 0 -22079 -22080 22081 -1035 22084 0 c -1+1 --> 0 c ( b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ b^{207, 5}_0 ∧ p_1035) -> (-b^{207, 6}_2 ∧ -b^{207, 6}_1 ∧ -b^{207, 6}_0) c in CNF: c -b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ -p_1035 ∨ -b^{207, 6}_2 c -b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ -p_1035 ∨ -b^{207, 6}_1 c -b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ -p_1035 ∨ -b^{207, 6}_0 c in DIMACS: -22079 22080 -22081 -1035 -22082 0 -22079 22080 -22081 -1035 -22083 0 -22079 22080 -22081 -1035 -22084 0 c 0+1 --> 1 c (-b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ -b^{207, 5}_0 ∧ p_1035) -> (-b^{207, 6}_2 ∧ -b^{207, 6}_1 ∧ b^{207, 6}_0) c in CNF: c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ -p_1035 ∨ -b^{207, 6}_2 c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ -p_1035 ∨ -b^{207, 6}_1 c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ -p_1035 ∨ b^{207, 6}_0 c in DIMACS: 22079 22080 22081 -1035 -22082 0 22079 22080 22081 -1035 -22083 0 22079 22080 22081 -1035 22084 0 c 1+1 --> 2 c (-b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ b^{207, 5}_0 ∧ p_1035) -> (-b^{207, 6}_2 ∧ b^{207, 6}_1 ∧ -b^{207, 6}_0) c in CNF: c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ -p_1035 ∨ -b^{207, 6}_2 c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ -p_1035 ∨ b^{207, 6}_1 c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ -p_1035 ∨ -b^{207, 6}_0 c in DIMACS: 22079 22080 -22081 -1035 -22082 0 22079 22080 -22081 -1035 22083 0 22079 22080 -22081 -1035 -22084 0 c 2+1 --> break c (-b^{207, 5}_2 ∧ b^{207, 5}_1 ∧ -b^{207, 5}_0 ∧ p_1035) -> break c in CNF: c b^{207, 5}_2 ∨ -b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ -p_1035 ∨ break c in DIMACS: 22079 -22080 22081 -1035 1162 0 c 2-1 --> 1 c (-b^{207, 5}_2 ∧ b^{207, 5}_1 ∧ -b^{207, 5}_0 ∧ -p_1035) -> (-b^{207, 6}_2 ∧ -b^{207, 6}_1 ∧ b^{207, 6}_0) c in CNF: c b^{207, 5}_2 ∨ -b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ p_1035 ∨ -b^{207, 6}_2 c b^{207, 5}_2 ∨ -b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ p_1035 ∨ -b^{207, 6}_1 c b^{207, 5}_2 ∨ -b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ p_1035 ∨ b^{207, 6}_0 c in DIMACS: 22079 -22080 22081 1035 -22082 0 22079 -22080 22081 1035 -22083 0 22079 -22080 22081 1035 22084 0 c 1-1 --> 0 c (-b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ b^{207, 5}_0 ∧ -p_1035) -> (-b^{207, 6}_2 ∧ -b^{207, 6}_1 ∧ -b^{207, 6}_0) c in CNF: c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ p_1035 ∨ -b^{207, 6}_2 c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ p_1035 ∨ -b^{207, 6}_1 c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ p_1035 ∨ -b^{207, 6}_0 c in DIMACS: 22079 22080 -22081 1035 -22082 0 22079 22080 -22081 1035 -22083 0 22079 22080 -22081 1035 -22084 0 c 0-1 --> -1 c (-b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ -b^{207, 5}_0 ∧ -p_1035) -> ( b^{207, 6}_2 ∧ -b^{207, 6}_1 ∧ b^{207, 6}_0) c in CNF: c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ p_1035 ∨ b^{207, 6}_2 c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ p_1035 ∨ -b^{207, 6}_1 c b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ p_1035 ∨ b^{207, 6}_0 c in DIMACS: 22079 22080 22081 1035 22082 0 22079 22080 22081 1035 -22083 0 22079 22080 22081 1035 22084 0 c -1-1 --> -2 c ( b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ b^{207, 5}_0 ∧ -p_1035) -> ( b^{207, 6}_2 ∧ b^{207, 6}_1 ∧ -b^{207, 6}_0) c in CNF: c -b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ p_1035 ∨ b^{207, 6}_2 c -b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ p_1035 ∨ b^{207, 6}_1 c -b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ p_1035 ∨ -b^{207, 6}_0 c in DIMACS: -22079 22080 -22081 1035 22082 0 -22079 22080 -22081 1035 22083 0 -22079 22080 -22081 1035 -22084 0 c -2-1 --> break c ( b^{207, 5}_2 ∧ b^{207, 5}_1 ∧ -b^{207, 5}_0 ∧ -p_1035) -> break c in CNF: c -b^{207, 5}_2 ∨ -b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ p_1035 ∨ break c in DIMACS: -22079 -22080 22081 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{207, 5}_2 ∧ -b^{207, 5}_1 ∧ -b^{207, 5}_0 ∧ true) c in CNF: c -b^{207, 5}_2 ∨ b^{207, 5}_1 ∨ b^{207, 5}_0 ∨ false c in DIMACS: -22079 22080 22081 0 c 3 does not represent an automaton state. c -(-b^{207, 5}_2 ∧ b^{207, 5}_1 ∧ b^{207, 5}_0 ∧ true) c in CNF: c b^{207, 5}_2 ∨ -b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ false c in DIMACS: 22079 -22080 -22081 0 c -3 does not represent an automaton state. c -( b^{207, 5}_2 ∧ b^{207, 5}_1 ∧ b^{207, 5}_0 ∧ true) c in CNF: c -b^{207, 5}_2 ∨ -b^{207, 5}_1 ∨ -b^{207, 5}_0 ∨ false c in DIMACS: -22079 -22080 -22081 0 c INIT for k = 208 c -b^{208, 1}_2 c -b^{208, 1}_1 c -b^{208, 1}_0 c in DIMACS: -22085 0 -22086 0 -22087 0 c Transitions for k = 208 c i = 1 c -2+1 --> -1 c ( b^{208, 1}_2 ∧ b^{208, 1}_1 ∧ -b^{208, 1}_0 ∧ p_208) -> ( b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ b^{208, 2}_0) c in CNF: c -b^{208, 1}_2 ∨ -b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ -p_208 ∨ b^{208, 2}_2 c -b^{208, 1}_2 ∨ -b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ -p_208 ∨ -b^{208, 2}_1 c -b^{208, 1}_2 ∨ -b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ -p_208 ∨ b^{208, 2}_0 c in DIMACS: -22085 -22086 22087 -208 22088 0 -22085 -22086 22087 -208 -22089 0 -22085 -22086 22087 -208 22090 0 c -1+1 --> 0 c ( b^{208, 1}_2 ∧ -b^{208, 1}_1 ∧ b^{208, 1}_0 ∧ p_208) -> (-b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ -b^{208, 2}_0) c in CNF: c -b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ -p_208 ∨ -b^{208, 2}_2 c -b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ -p_208 ∨ -b^{208, 2}_1 c -b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ -p_208 ∨ -b^{208, 2}_0 c in DIMACS: -22085 22086 -22087 -208 -22088 0 -22085 22086 -22087 -208 -22089 0 -22085 22086 -22087 -208 -22090 0 c 0+1 --> 1 c (-b^{208, 1}_2 ∧ -b^{208, 1}_1 ∧ -b^{208, 1}_0 ∧ p_208) -> (-b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ b^{208, 2}_0) c in CNF: c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ -p_208 ∨ -b^{208, 2}_2 c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ -p_208 ∨ -b^{208, 2}_1 c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ -p_208 ∨ b^{208, 2}_0 c in DIMACS: 22085 22086 22087 -208 -22088 0 22085 22086 22087 -208 -22089 0 22085 22086 22087 -208 22090 0 c 1+1 --> 2 c (-b^{208, 1}_2 ∧ -b^{208, 1}_1 ∧ b^{208, 1}_0 ∧ p_208) -> (-b^{208, 2}_2 ∧ b^{208, 2}_1 ∧ -b^{208, 2}_0) c in CNF: c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ -p_208 ∨ -b^{208, 2}_2 c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ -p_208 ∨ b^{208, 2}_1 c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ -p_208 ∨ -b^{208, 2}_0 c in DIMACS: 22085 22086 -22087 -208 -22088 0 22085 22086 -22087 -208 22089 0 22085 22086 -22087 -208 -22090 0 c 2+1 --> break c (-b^{208, 1}_2 ∧ b^{208, 1}_1 ∧ -b^{208, 1}_0 ∧ p_208) -> break c in CNF: c b^{208, 1}_2 ∨ -b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ -p_208 ∨ break c in DIMACS: 22085 -22086 22087 -208 1162 0 c 2-1 --> 1 c (-b^{208, 1}_2 ∧ b^{208, 1}_1 ∧ -b^{208, 1}_0 ∧ -p_208) -> (-b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ b^{208, 2}_0) c in CNF: c b^{208, 1}_2 ∨ -b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ p_208 ∨ -b^{208, 2}_2 c b^{208, 1}_2 ∨ -b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ p_208 ∨ -b^{208, 2}_1 c b^{208, 1}_2 ∨ -b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ p_208 ∨ b^{208, 2}_0 c in DIMACS: 22085 -22086 22087 208 -22088 0 22085 -22086 22087 208 -22089 0 22085 -22086 22087 208 22090 0 c 1-1 --> 0 c (-b^{208, 1}_2 ∧ -b^{208, 1}_1 ∧ b^{208, 1}_0 ∧ -p_208) -> (-b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ -b^{208, 2}_0) c in CNF: c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ p_208 ∨ -b^{208, 2}_2 c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ p_208 ∨ -b^{208, 2}_1 c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ p_208 ∨ -b^{208, 2}_0 c in DIMACS: 22085 22086 -22087 208 -22088 0 22085 22086 -22087 208 -22089 0 22085 22086 -22087 208 -22090 0 c 0-1 --> -1 c (-b^{208, 1}_2 ∧ -b^{208, 1}_1 ∧ -b^{208, 1}_0 ∧ -p_208) -> ( b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ b^{208, 2}_0) c in CNF: c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ p_208 ∨ b^{208, 2}_2 c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ p_208 ∨ -b^{208, 2}_1 c b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ p_208 ∨ b^{208, 2}_0 c in DIMACS: 22085 22086 22087 208 22088 0 22085 22086 22087 208 -22089 0 22085 22086 22087 208 22090 0 c -1-1 --> -2 c ( b^{208, 1}_2 ∧ -b^{208, 1}_1 ∧ b^{208, 1}_0 ∧ -p_208) -> ( b^{208, 2}_2 ∧ b^{208, 2}_1 ∧ -b^{208, 2}_0) c in CNF: c -b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ p_208 ∨ b^{208, 2}_2 c -b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ p_208 ∨ b^{208, 2}_1 c -b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ p_208 ∨ -b^{208, 2}_0 c in DIMACS: -22085 22086 -22087 208 22088 0 -22085 22086 -22087 208 22089 0 -22085 22086 -22087 208 -22090 0 c -2-1 --> break c ( b^{208, 1}_2 ∧ b^{208, 1}_1 ∧ -b^{208, 1}_0 ∧ -p_208) -> break c in CNF: c -b^{208, 1}_2 ∨ -b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ p_208 ∨ break c in DIMACS: -22085 -22086 22087 208 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{208, 1}_2 ∧ -b^{208, 1}_1 ∧ -b^{208, 1}_0 ∧ true) c in CNF: c -b^{208, 1}_2 ∨ b^{208, 1}_1 ∨ b^{208, 1}_0 ∨ false c in DIMACS: -22085 22086 22087 0 c 3 does not represent an automaton state. c -(-b^{208, 1}_2 ∧ b^{208, 1}_1 ∧ b^{208, 1}_0 ∧ true) c in CNF: c b^{208, 1}_2 ∨ -b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ false c in DIMACS: 22085 -22086 -22087 0 c -3 does not represent an automaton state. c -( b^{208, 1}_2 ∧ b^{208, 1}_1 ∧ b^{208, 1}_0 ∧ true) c in CNF: c -b^{208, 1}_2 ∨ -b^{208, 1}_1 ∨ -b^{208, 1}_0 ∨ false c in DIMACS: -22085 -22086 -22087 0 c i = 2 c -2+1 --> -1 c ( b^{208, 2}_2 ∧ b^{208, 2}_1 ∧ -b^{208, 2}_0 ∧ p_416) -> ( b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ b^{208, 3}_0) c in CNF: c -b^{208, 2}_2 ∨ -b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ -p_416 ∨ b^{208, 3}_2 c -b^{208, 2}_2 ∨ -b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ -p_416 ∨ -b^{208, 3}_1 c -b^{208, 2}_2 ∨ -b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ -p_416 ∨ b^{208, 3}_0 c in DIMACS: -22088 -22089 22090 -416 22091 0 -22088 -22089 22090 -416 -22092 0 -22088 -22089 22090 -416 22093 0 c -1+1 --> 0 c ( b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ b^{208, 2}_0 ∧ p_416) -> (-b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ -b^{208, 3}_0) c in CNF: c -b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ -p_416 ∨ -b^{208, 3}_2 c -b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ -p_416 ∨ -b^{208, 3}_1 c -b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ -p_416 ∨ -b^{208, 3}_0 c in DIMACS: -22088 22089 -22090 -416 -22091 0 -22088 22089 -22090 -416 -22092 0 -22088 22089 -22090 -416 -22093 0 c 0+1 --> 1 c (-b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ -b^{208, 2}_0 ∧ p_416) -> (-b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ b^{208, 3}_0) c in CNF: c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ -p_416 ∨ -b^{208, 3}_2 c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ -p_416 ∨ -b^{208, 3}_1 c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ -p_416 ∨ b^{208, 3}_0 c in DIMACS: 22088 22089 22090 -416 -22091 0 22088 22089 22090 -416 -22092 0 22088 22089 22090 -416 22093 0 c 1+1 --> 2 c (-b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ b^{208, 2}_0 ∧ p_416) -> (-b^{208, 3}_2 ∧ b^{208, 3}_1 ∧ -b^{208, 3}_0) c in CNF: c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ -p_416 ∨ -b^{208, 3}_2 c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ -p_416 ∨ b^{208, 3}_1 c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ -p_416 ∨ -b^{208, 3}_0 c in DIMACS: 22088 22089 -22090 -416 -22091 0 22088 22089 -22090 -416 22092 0 22088 22089 -22090 -416 -22093 0 c 2+1 --> break c (-b^{208, 2}_2 ∧ b^{208, 2}_1 ∧ -b^{208, 2}_0 ∧ p_416) -> break c in CNF: c b^{208, 2}_2 ∨ -b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ -p_416 ∨ break c in DIMACS: 22088 -22089 22090 -416 1162 0 c 2-1 --> 1 c (-b^{208, 2}_2 ∧ b^{208, 2}_1 ∧ -b^{208, 2}_0 ∧ -p_416) -> (-b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ b^{208, 3}_0) c in CNF: c b^{208, 2}_2 ∨ -b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ p_416 ∨ -b^{208, 3}_2 c b^{208, 2}_2 ∨ -b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ p_416 ∨ -b^{208, 3}_1 c b^{208, 2}_2 ∨ -b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ p_416 ∨ b^{208, 3}_0 c in DIMACS: 22088 -22089 22090 416 -22091 0 22088 -22089 22090 416 -22092 0 22088 -22089 22090 416 22093 0 c 1-1 --> 0 c (-b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ b^{208, 2}_0 ∧ -p_416) -> (-b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ -b^{208, 3}_0) c in CNF: c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ p_416 ∨ -b^{208, 3}_2 c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ p_416 ∨ -b^{208, 3}_1 c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ p_416 ∨ -b^{208, 3}_0 c in DIMACS: 22088 22089 -22090 416 -22091 0 22088 22089 -22090 416 -22092 0 22088 22089 -22090 416 -22093 0 c 0-1 --> -1 c (-b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ -b^{208, 2}_0 ∧ -p_416) -> ( b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ b^{208, 3}_0) c in CNF: c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ p_416 ∨ b^{208, 3}_2 c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ p_416 ∨ -b^{208, 3}_1 c b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ p_416 ∨ b^{208, 3}_0 c in DIMACS: 22088 22089 22090 416 22091 0 22088 22089 22090 416 -22092 0 22088 22089 22090 416 22093 0 c -1-1 --> -2 c ( b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ b^{208, 2}_0 ∧ -p_416) -> ( b^{208, 3}_2 ∧ b^{208, 3}_1 ∧ -b^{208, 3}_0) c in CNF: c -b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ p_416 ∨ b^{208, 3}_2 c -b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ p_416 ∨ b^{208, 3}_1 c -b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ p_416 ∨ -b^{208, 3}_0 c in DIMACS: -22088 22089 -22090 416 22091 0 -22088 22089 -22090 416 22092 0 -22088 22089 -22090 416 -22093 0 c -2-1 --> break c ( b^{208, 2}_2 ∧ b^{208, 2}_1 ∧ -b^{208, 2}_0 ∧ -p_416) -> break c in CNF: c -b^{208, 2}_2 ∨ -b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ p_416 ∨ break c in DIMACS: -22088 -22089 22090 416 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{208, 2}_2 ∧ -b^{208, 2}_1 ∧ -b^{208, 2}_0 ∧ true) c in CNF: c -b^{208, 2}_2 ∨ b^{208, 2}_1 ∨ b^{208, 2}_0 ∨ false c in DIMACS: -22088 22089 22090 0 c 3 does not represent an automaton state. c -(-b^{208, 2}_2 ∧ b^{208, 2}_1 ∧ b^{208, 2}_0 ∧ true) c in CNF: c b^{208, 2}_2 ∨ -b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ false c in DIMACS: 22088 -22089 -22090 0 c -3 does not represent an automaton state. c -( b^{208, 2}_2 ∧ b^{208, 2}_1 ∧ b^{208, 2}_0 ∧ true) c in CNF: c -b^{208, 2}_2 ∨ -b^{208, 2}_1 ∨ -b^{208, 2}_0 ∨ false c in DIMACS: -22088 -22089 -22090 0 c i = 3 c -2+1 --> -1 c ( b^{208, 3}_2 ∧ b^{208, 3}_1 ∧ -b^{208, 3}_0 ∧ p_624) -> ( b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ b^{208, 4}_0) c in CNF: c -b^{208, 3}_2 ∨ -b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ -p_624 ∨ b^{208, 4}_2 c -b^{208, 3}_2 ∨ -b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ -p_624 ∨ -b^{208, 4}_1 c -b^{208, 3}_2 ∨ -b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ -p_624 ∨ b^{208, 4}_0 c in DIMACS: -22091 -22092 22093 -624 22094 0 -22091 -22092 22093 -624 -22095 0 -22091 -22092 22093 -624 22096 0 c -1+1 --> 0 c ( b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ b^{208, 3}_0 ∧ p_624) -> (-b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ -b^{208, 4}_0) c in CNF: c -b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ -p_624 ∨ -b^{208, 4}_2 c -b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ -p_624 ∨ -b^{208, 4}_1 c -b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ -p_624 ∨ -b^{208, 4}_0 c in DIMACS: -22091 22092 -22093 -624 -22094 0 -22091 22092 -22093 -624 -22095 0 -22091 22092 -22093 -624 -22096 0 c 0+1 --> 1 c (-b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ -b^{208, 3}_0 ∧ p_624) -> (-b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ b^{208, 4}_0) c in CNF: c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ -p_624 ∨ -b^{208, 4}_2 c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ -p_624 ∨ -b^{208, 4}_1 c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ -p_624 ∨ b^{208, 4}_0 c in DIMACS: 22091 22092 22093 -624 -22094 0 22091 22092 22093 -624 -22095 0 22091 22092 22093 -624 22096 0 c 1+1 --> 2 c (-b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ b^{208, 3}_0 ∧ p_624) -> (-b^{208, 4}_2 ∧ b^{208, 4}_1 ∧ -b^{208, 4}_0) c in CNF: c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ -p_624 ∨ -b^{208, 4}_2 c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ -p_624 ∨ b^{208, 4}_1 c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ -p_624 ∨ -b^{208, 4}_0 c in DIMACS: 22091 22092 -22093 -624 -22094 0 22091 22092 -22093 -624 22095 0 22091 22092 -22093 -624 -22096 0 c 2+1 --> break c (-b^{208, 3}_2 ∧ b^{208, 3}_1 ∧ -b^{208, 3}_0 ∧ p_624) -> break c in CNF: c b^{208, 3}_2 ∨ -b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ -p_624 ∨ break c in DIMACS: 22091 -22092 22093 -624 1162 0 c 2-1 --> 1 c (-b^{208, 3}_2 ∧ b^{208, 3}_1 ∧ -b^{208, 3}_0 ∧ -p_624) -> (-b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ b^{208, 4}_0) c in CNF: c b^{208, 3}_2 ∨ -b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ p_624 ∨ -b^{208, 4}_2 c b^{208, 3}_2 ∨ -b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ p_624 ∨ -b^{208, 4}_1 c b^{208, 3}_2 ∨ -b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ p_624 ∨ b^{208, 4}_0 c in DIMACS: 22091 -22092 22093 624 -22094 0 22091 -22092 22093 624 -22095 0 22091 -22092 22093 624 22096 0 c 1-1 --> 0 c (-b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ b^{208, 3}_0 ∧ -p_624) -> (-b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ -b^{208, 4}_0) c in CNF: c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ p_624 ∨ -b^{208, 4}_2 c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ p_624 ∨ -b^{208, 4}_1 c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ p_624 ∨ -b^{208, 4}_0 c in DIMACS: 22091 22092 -22093 624 -22094 0 22091 22092 -22093 624 -22095 0 22091 22092 -22093 624 -22096 0 c 0-1 --> -1 c (-b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ -b^{208, 3}_0 ∧ -p_624) -> ( b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ b^{208, 4}_0) c in CNF: c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ p_624 ∨ b^{208, 4}_2 c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ p_624 ∨ -b^{208, 4}_1 c b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ p_624 ∨ b^{208, 4}_0 c in DIMACS: 22091 22092 22093 624 22094 0 22091 22092 22093 624 -22095 0 22091 22092 22093 624 22096 0 c -1-1 --> -2 c ( b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ b^{208, 3}_0 ∧ -p_624) -> ( b^{208, 4}_2 ∧ b^{208, 4}_1 ∧ -b^{208, 4}_0) c in CNF: c -b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ p_624 ∨ b^{208, 4}_2 c -b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ p_624 ∨ b^{208, 4}_1 c -b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ p_624 ∨ -b^{208, 4}_0 c in DIMACS: -22091 22092 -22093 624 22094 0 -22091 22092 -22093 624 22095 0 -22091 22092 -22093 624 -22096 0 c -2-1 --> break c ( b^{208, 3}_2 ∧ b^{208, 3}_1 ∧ -b^{208, 3}_0 ∧ -p_624) -> break c in CNF: c -b^{208, 3}_2 ∨ -b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ p_624 ∨ break c in DIMACS: -22091 -22092 22093 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{208, 3}_2 ∧ -b^{208, 3}_1 ∧ -b^{208, 3}_0 ∧ true) c in CNF: c -b^{208, 3}_2 ∨ b^{208, 3}_1 ∨ b^{208, 3}_0 ∨ false c in DIMACS: -22091 22092 22093 0 c 3 does not represent an automaton state. c -(-b^{208, 3}_2 ∧ b^{208, 3}_1 ∧ b^{208, 3}_0 ∧ true) c in CNF: c b^{208, 3}_2 ∨ -b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ false c in DIMACS: 22091 -22092 -22093 0 c -3 does not represent an automaton state. c -( b^{208, 3}_2 ∧ b^{208, 3}_1 ∧ b^{208, 3}_0 ∧ true) c in CNF: c -b^{208, 3}_2 ∨ -b^{208, 3}_1 ∨ -b^{208, 3}_0 ∨ false c in DIMACS: -22091 -22092 -22093 0 c i = 4 c -2+1 --> -1 c ( b^{208, 4}_2 ∧ b^{208, 4}_1 ∧ -b^{208, 4}_0 ∧ p_832) -> ( b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ b^{208, 5}_0) c in CNF: c -b^{208, 4}_2 ∨ -b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ -p_832 ∨ b^{208, 5}_2 c -b^{208, 4}_2 ∨ -b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ -p_832 ∨ -b^{208, 5}_1 c -b^{208, 4}_2 ∨ -b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ -p_832 ∨ b^{208, 5}_0 c in DIMACS: -22094 -22095 22096 -832 22097 0 -22094 -22095 22096 -832 -22098 0 -22094 -22095 22096 -832 22099 0 c -1+1 --> 0 c ( b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ b^{208, 4}_0 ∧ p_832) -> (-b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ -b^{208, 5}_0) c in CNF: c -b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ -p_832 ∨ -b^{208, 5}_2 c -b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ -p_832 ∨ -b^{208, 5}_1 c -b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ -p_832 ∨ -b^{208, 5}_0 c in DIMACS: -22094 22095 -22096 -832 -22097 0 -22094 22095 -22096 -832 -22098 0 -22094 22095 -22096 -832 -22099 0 c 0+1 --> 1 c (-b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ -b^{208, 4}_0 ∧ p_832) -> (-b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ b^{208, 5}_0) c in CNF: c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ -p_832 ∨ -b^{208, 5}_2 c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ -p_832 ∨ -b^{208, 5}_1 c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ -p_832 ∨ b^{208, 5}_0 c in DIMACS: 22094 22095 22096 -832 -22097 0 22094 22095 22096 -832 -22098 0 22094 22095 22096 -832 22099 0 c 1+1 --> 2 c (-b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ b^{208, 4}_0 ∧ p_832) -> (-b^{208, 5}_2 ∧ b^{208, 5}_1 ∧ -b^{208, 5}_0) c in CNF: c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ -p_832 ∨ -b^{208, 5}_2 c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ -p_832 ∨ b^{208, 5}_1 c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ -p_832 ∨ -b^{208, 5}_0 c in DIMACS: 22094 22095 -22096 -832 -22097 0 22094 22095 -22096 -832 22098 0 22094 22095 -22096 -832 -22099 0 c 2+1 --> break c (-b^{208, 4}_2 ∧ b^{208, 4}_1 ∧ -b^{208, 4}_0 ∧ p_832) -> break c in CNF: c b^{208, 4}_2 ∨ -b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ -p_832 ∨ break c in DIMACS: 22094 -22095 22096 -832 1162 0 c 2-1 --> 1 c (-b^{208, 4}_2 ∧ b^{208, 4}_1 ∧ -b^{208, 4}_0 ∧ -p_832) -> (-b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ b^{208, 5}_0) c in CNF: c b^{208, 4}_2 ∨ -b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ p_832 ∨ -b^{208, 5}_2 c b^{208, 4}_2 ∨ -b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ p_832 ∨ -b^{208, 5}_1 c b^{208, 4}_2 ∨ -b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ p_832 ∨ b^{208, 5}_0 c in DIMACS: 22094 -22095 22096 832 -22097 0 22094 -22095 22096 832 -22098 0 22094 -22095 22096 832 22099 0 c 1-1 --> 0 c (-b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ b^{208, 4}_0 ∧ -p_832) -> (-b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ -b^{208, 5}_0) c in CNF: c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ p_832 ∨ -b^{208, 5}_2 c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ p_832 ∨ -b^{208, 5}_1 c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ p_832 ∨ -b^{208, 5}_0 c in DIMACS: 22094 22095 -22096 832 -22097 0 22094 22095 -22096 832 -22098 0 22094 22095 -22096 832 -22099 0 c 0-1 --> -1 c (-b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ -b^{208, 4}_0 ∧ -p_832) -> ( b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ b^{208, 5}_0) c in CNF: c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ p_832 ∨ b^{208, 5}_2 c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ p_832 ∨ -b^{208, 5}_1 c b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ p_832 ∨ b^{208, 5}_0 c in DIMACS: 22094 22095 22096 832 22097 0 22094 22095 22096 832 -22098 0 22094 22095 22096 832 22099 0 c -1-1 --> -2 c ( b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ b^{208, 4}_0 ∧ -p_832) -> ( b^{208, 5}_2 ∧ b^{208, 5}_1 ∧ -b^{208, 5}_0) c in CNF: c -b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ p_832 ∨ b^{208, 5}_2 c -b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ p_832 ∨ b^{208, 5}_1 c -b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ p_832 ∨ -b^{208, 5}_0 c in DIMACS: -22094 22095 -22096 832 22097 0 -22094 22095 -22096 832 22098 0 -22094 22095 -22096 832 -22099 0 c -2-1 --> break c ( b^{208, 4}_2 ∧ b^{208, 4}_1 ∧ -b^{208, 4}_0 ∧ -p_832) -> break c in CNF: c -b^{208, 4}_2 ∨ -b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ p_832 ∨ break c in DIMACS: -22094 -22095 22096 832 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{208, 4}_2 ∧ -b^{208, 4}_1 ∧ -b^{208, 4}_0 ∧ true) c in CNF: c -b^{208, 4}_2 ∨ b^{208, 4}_1 ∨ b^{208, 4}_0 ∨ false c in DIMACS: -22094 22095 22096 0 c 3 does not represent an automaton state. c -(-b^{208, 4}_2 ∧ b^{208, 4}_1 ∧ b^{208, 4}_0 ∧ true) c in CNF: c b^{208, 4}_2 ∨ -b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ false c in DIMACS: 22094 -22095 -22096 0 c -3 does not represent an automaton state. c -( b^{208, 4}_2 ∧ b^{208, 4}_1 ∧ b^{208, 4}_0 ∧ true) c in CNF: c -b^{208, 4}_2 ∨ -b^{208, 4}_1 ∨ -b^{208, 4}_0 ∨ false c in DIMACS: -22094 -22095 -22096 0 c i = 5 c -2+1 --> -1 c ( b^{208, 5}_2 ∧ b^{208, 5}_1 ∧ -b^{208, 5}_0 ∧ p_1040) -> ( b^{208, 6}_2 ∧ -b^{208, 6}_1 ∧ b^{208, 6}_0) c in CNF: c -b^{208, 5}_2 ∨ -b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ -p_1040 ∨ b^{208, 6}_2 c -b^{208, 5}_2 ∨ -b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ -p_1040 ∨ -b^{208, 6}_1 c -b^{208, 5}_2 ∨ -b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ -p_1040 ∨ b^{208, 6}_0 c in DIMACS: -22097 -22098 22099 -1040 22100 0 -22097 -22098 22099 -1040 -22101 0 -22097 -22098 22099 -1040 22102 0 c -1+1 --> 0 c ( b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ b^{208, 5}_0 ∧ p_1040) -> (-b^{208, 6}_2 ∧ -b^{208, 6}_1 ∧ -b^{208, 6}_0) c in CNF: c -b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ -p_1040 ∨ -b^{208, 6}_2 c -b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ -p_1040 ∨ -b^{208, 6}_1 c -b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ -p_1040 ∨ -b^{208, 6}_0 c in DIMACS: -22097 22098 -22099 -1040 -22100 0 -22097 22098 -22099 -1040 -22101 0 -22097 22098 -22099 -1040 -22102 0 c 0+1 --> 1 c (-b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ -b^{208, 5}_0 ∧ p_1040) -> (-b^{208, 6}_2 ∧ -b^{208, 6}_1 ∧ b^{208, 6}_0) c in CNF: c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ -p_1040 ∨ -b^{208, 6}_2 c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ -p_1040 ∨ -b^{208, 6}_1 c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ -p_1040 ∨ b^{208, 6}_0 c in DIMACS: 22097 22098 22099 -1040 -22100 0 22097 22098 22099 -1040 -22101 0 22097 22098 22099 -1040 22102 0 c 1+1 --> 2 c (-b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ b^{208, 5}_0 ∧ p_1040) -> (-b^{208, 6}_2 ∧ b^{208, 6}_1 ∧ -b^{208, 6}_0) c in CNF: c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ -p_1040 ∨ -b^{208, 6}_2 c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ -p_1040 ∨ b^{208, 6}_1 c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ -p_1040 ∨ -b^{208, 6}_0 c in DIMACS: 22097 22098 -22099 -1040 -22100 0 22097 22098 -22099 -1040 22101 0 22097 22098 -22099 -1040 -22102 0 c 2+1 --> break c (-b^{208, 5}_2 ∧ b^{208, 5}_1 ∧ -b^{208, 5}_0 ∧ p_1040) -> break c in CNF: c b^{208, 5}_2 ∨ -b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ -p_1040 ∨ break c in DIMACS: 22097 -22098 22099 -1040 1162 0 c 2-1 --> 1 c (-b^{208, 5}_2 ∧ b^{208, 5}_1 ∧ -b^{208, 5}_0 ∧ -p_1040) -> (-b^{208, 6}_2 ∧ -b^{208, 6}_1 ∧ b^{208, 6}_0) c in CNF: c b^{208, 5}_2 ∨ -b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ p_1040 ∨ -b^{208, 6}_2 c b^{208, 5}_2 ∨ -b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ p_1040 ∨ -b^{208, 6}_1 c b^{208, 5}_2 ∨ -b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ p_1040 ∨ b^{208, 6}_0 c in DIMACS: 22097 -22098 22099 1040 -22100 0 22097 -22098 22099 1040 -22101 0 22097 -22098 22099 1040 22102 0 c 1-1 --> 0 c (-b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ b^{208, 5}_0 ∧ -p_1040) -> (-b^{208, 6}_2 ∧ -b^{208, 6}_1 ∧ -b^{208, 6}_0) c in CNF: c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ p_1040 ∨ -b^{208, 6}_2 c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ p_1040 ∨ -b^{208, 6}_1 c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ p_1040 ∨ -b^{208, 6}_0 c in DIMACS: 22097 22098 -22099 1040 -22100 0 22097 22098 -22099 1040 -22101 0 22097 22098 -22099 1040 -22102 0 c 0-1 --> -1 c (-b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ -b^{208, 5}_0 ∧ -p_1040) -> ( b^{208, 6}_2 ∧ -b^{208, 6}_1 ∧ b^{208, 6}_0) c in CNF: c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ p_1040 ∨ b^{208, 6}_2 c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ p_1040 ∨ -b^{208, 6}_1 c b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ p_1040 ∨ b^{208, 6}_0 c in DIMACS: 22097 22098 22099 1040 22100 0 22097 22098 22099 1040 -22101 0 22097 22098 22099 1040 22102 0 c -1-1 --> -2 c ( b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ b^{208, 5}_0 ∧ -p_1040) -> ( b^{208, 6}_2 ∧ b^{208, 6}_1 ∧ -b^{208, 6}_0) c in CNF: c -b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ p_1040 ∨ b^{208, 6}_2 c -b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ p_1040 ∨ b^{208, 6}_1 c -b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ p_1040 ∨ -b^{208, 6}_0 c in DIMACS: -22097 22098 -22099 1040 22100 0 -22097 22098 -22099 1040 22101 0 -22097 22098 -22099 1040 -22102 0 c -2-1 --> break c ( b^{208, 5}_2 ∧ b^{208, 5}_1 ∧ -b^{208, 5}_0 ∧ -p_1040) -> break c in CNF: c -b^{208, 5}_2 ∨ -b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ p_1040 ∨ break c in DIMACS: -22097 -22098 22099 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{208, 5}_2 ∧ -b^{208, 5}_1 ∧ -b^{208, 5}_0 ∧ true) c in CNF: c -b^{208, 5}_2 ∨ b^{208, 5}_1 ∨ b^{208, 5}_0 ∨ false c in DIMACS: -22097 22098 22099 0 c 3 does not represent an automaton state. c -(-b^{208, 5}_2 ∧ b^{208, 5}_1 ∧ b^{208, 5}_0 ∧ true) c in CNF: c b^{208, 5}_2 ∨ -b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ false c in DIMACS: 22097 -22098 -22099 0 c -3 does not represent an automaton state. c -( b^{208, 5}_2 ∧ b^{208, 5}_1 ∧ b^{208, 5}_0 ∧ true) c in CNF: c -b^{208, 5}_2 ∨ -b^{208, 5}_1 ∨ -b^{208, 5}_0 ∨ false c in DIMACS: -22097 -22098 -22099 0 c INIT for k = 209 c -b^{209, 1}_2 c -b^{209, 1}_1 c -b^{209, 1}_0 c in DIMACS: -22103 0 -22104 0 -22105 0 c Transitions for k = 209 c i = 1 c -2+1 --> -1 c ( b^{209, 1}_2 ∧ b^{209, 1}_1 ∧ -b^{209, 1}_0 ∧ p_209) -> ( b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ b^{209, 2}_0) c in CNF: c -b^{209, 1}_2 ∨ -b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ -p_209 ∨ b^{209, 2}_2 c -b^{209, 1}_2 ∨ -b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ -p_209 ∨ -b^{209, 2}_1 c -b^{209, 1}_2 ∨ -b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ -p_209 ∨ b^{209, 2}_0 c in DIMACS: -22103 -22104 22105 -209 22106 0 -22103 -22104 22105 -209 -22107 0 -22103 -22104 22105 -209 22108 0 c -1+1 --> 0 c ( b^{209, 1}_2 ∧ -b^{209, 1}_1 ∧ b^{209, 1}_0 ∧ p_209) -> (-b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ -b^{209, 2}_0) c in CNF: c -b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ -p_209 ∨ -b^{209, 2}_2 c -b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ -p_209 ∨ -b^{209, 2}_1 c -b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ -p_209 ∨ -b^{209, 2}_0 c in DIMACS: -22103 22104 -22105 -209 -22106 0 -22103 22104 -22105 -209 -22107 0 -22103 22104 -22105 -209 -22108 0 c 0+1 --> 1 c (-b^{209, 1}_2 ∧ -b^{209, 1}_1 ∧ -b^{209, 1}_0 ∧ p_209) -> (-b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ b^{209, 2}_0) c in CNF: c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ -p_209 ∨ -b^{209, 2}_2 c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ -p_209 ∨ -b^{209, 2}_1 c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ -p_209 ∨ b^{209, 2}_0 c in DIMACS: 22103 22104 22105 -209 -22106 0 22103 22104 22105 -209 -22107 0 22103 22104 22105 -209 22108 0 c 1+1 --> 2 c (-b^{209, 1}_2 ∧ -b^{209, 1}_1 ∧ b^{209, 1}_0 ∧ p_209) -> (-b^{209, 2}_2 ∧ b^{209, 2}_1 ∧ -b^{209, 2}_0) c in CNF: c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ -p_209 ∨ -b^{209, 2}_2 c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ -p_209 ∨ b^{209, 2}_1 c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ -p_209 ∨ -b^{209, 2}_0 c in DIMACS: 22103 22104 -22105 -209 -22106 0 22103 22104 -22105 -209 22107 0 22103 22104 -22105 -209 -22108 0 c 2+1 --> break c (-b^{209, 1}_2 ∧ b^{209, 1}_1 ∧ -b^{209, 1}_0 ∧ p_209) -> break c in CNF: c b^{209, 1}_2 ∨ -b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ -p_209 ∨ break c in DIMACS: 22103 -22104 22105 -209 1162 0 c 2-1 --> 1 c (-b^{209, 1}_2 ∧ b^{209, 1}_1 ∧ -b^{209, 1}_0 ∧ -p_209) -> (-b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ b^{209, 2}_0) c in CNF: c b^{209, 1}_2 ∨ -b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ p_209 ∨ -b^{209, 2}_2 c b^{209, 1}_2 ∨ -b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ p_209 ∨ -b^{209, 2}_1 c b^{209, 1}_2 ∨ -b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ p_209 ∨ b^{209, 2}_0 c in DIMACS: 22103 -22104 22105 209 -22106 0 22103 -22104 22105 209 -22107 0 22103 -22104 22105 209 22108 0 c 1-1 --> 0 c (-b^{209, 1}_2 ∧ -b^{209, 1}_1 ∧ b^{209, 1}_0 ∧ -p_209) -> (-b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ -b^{209, 2}_0) c in CNF: c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ p_209 ∨ -b^{209, 2}_2 c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ p_209 ∨ -b^{209, 2}_1 c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ p_209 ∨ -b^{209, 2}_0 c in DIMACS: 22103 22104 -22105 209 -22106 0 22103 22104 -22105 209 -22107 0 22103 22104 -22105 209 -22108 0 c 0-1 --> -1 c (-b^{209, 1}_2 ∧ -b^{209, 1}_1 ∧ -b^{209, 1}_0 ∧ -p_209) -> ( b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ b^{209, 2}_0) c in CNF: c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ p_209 ∨ b^{209, 2}_2 c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ p_209 ∨ -b^{209, 2}_1 c b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ p_209 ∨ b^{209, 2}_0 c in DIMACS: 22103 22104 22105 209 22106 0 22103 22104 22105 209 -22107 0 22103 22104 22105 209 22108 0 c -1-1 --> -2 c ( b^{209, 1}_2 ∧ -b^{209, 1}_1 ∧ b^{209, 1}_0 ∧ -p_209) -> ( b^{209, 2}_2 ∧ b^{209, 2}_1 ∧ -b^{209, 2}_0) c in CNF: c -b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ p_209 ∨ b^{209, 2}_2 c -b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ p_209 ∨ b^{209, 2}_1 c -b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ p_209 ∨ -b^{209, 2}_0 c in DIMACS: -22103 22104 -22105 209 22106 0 -22103 22104 -22105 209 22107 0 -22103 22104 -22105 209 -22108 0 c -2-1 --> break c ( b^{209, 1}_2 ∧ b^{209, 1}_1 ∧ -b^{209, 1}_0 ∧ -p_209) -> break c in CNF: c -b^{209, 1}_2 ∨ -b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ p_209 ∨ break c in DIMACS: -22103 -22104 22105 209 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{209, 1}_2 ∧ -b^{209, 1}_1 ∧ -b^{209, 1}_0 ∧ true) c in CNF: c -b^{209, 1}_2 ∨ b^{209, 1}_1 ∨ b^{209, 1}_0 ∨ false c in DIMACS: -22103 22104 22105 0 c 3 does not represent an automaton state. c -(-b^{209, 1}_2 ∧ b^{209, 1}_1 ∧ b^{209, 1}_0 ∧ true) c in CNF: c b^{209, 1}_2 ∨ -b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ false c in DIMACS: 22103 -22104 -22105 0 c -3 does not represent an automaton state. c -( b^{209, 1}_2 ∧ b^{209, 1}_1 ∧ b^{209, 1}_0 ∧ true) c in CNF: c -b^{209, 1}_2 ∨ -b^{209, 1}_1 ∨ -b^{209, 1}_0 ∨ false c in DIMACS: -22103 -22104 -22105 0 c i = 2 c -2+1 --> -1 c ( b^{209, 2}_2 ∧ b^{209, 2}_1 ∧ -b^{209, 2}_0 ∧ p_418) -> ( b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ b^{209, 3}_0) c in CNF: c -b^{209, 2}_2 ∨ -b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ -p_418 ∨ b^{209, 3}_2 c -b^{209, 2}_2 ∨ -b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ -p_418 ∨ -b^{209, 3}_1 c -b^{209, 2}_2 ∨ -b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ -p_418 ∨ b^{209, 3}_0 c in DIMACS: -22106 -22107 22108 -418 22109 0 -22106 -22107 22108 -418 -22110 0 -22106 -22107 22108 -418 22111 0 c -1+1 --> 0 c ( b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ b^{209, 2}_0 ∧ p_418) -> (-b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ -b^{209, 3}_0) c in CNF: c -b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ -p_418 ∨ -b^{209, 3}_2 c -b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ -p_418 ∨ -b^{209, 3}_1 c -b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ -p_418 ∨ -b^{209, 3}_0 c in DIMACS: -22106 22107 -22108 -418 -22109 0 -22106 22107 -22108 -418 -22110 0 -22106 22107 -22108 -418 -22111 0 c 0+1 --> 1 c (-b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ -b^{209, 2}_0 ∧ p_418) -> (-b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ b^{209, 3}_0) c in CNF: c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ -p_418 ∨ -b^{209, 3}_2 c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ -p_418 ∨ -b^{209, 3}_1 c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ -p_418 ∨ b^{209, 3}_0 c in DIMACS: 22106 22107 22108 -418 -22109 0 22106 22107 22108 -418 -22110 0 22106 22107 22108 -418 22111 0 c 1+1 --> 2 c (-b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ b^{209, 2}_0 ∧ p_418) -> (-b^{209, 3}_2 ∧ b^{209, 3}_1 ∧ -b^{209, 3}_0) c in CNF: c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ -p_418 ∨ -b^{209, 3}_2 c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ -p_418 ∨ b^{209, 3}_1 c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ -p_418 ∨ -b^{209, 3}_0 c in DIMACS: 22106 22107 -22108 -418 -22109 0 22106 22107 -22108 -418 22110 0 22106 22107 -22108 -418 -22111 0 c 2+1 --> break c (-b^{209, 2}_2 ∧ b^{209, 2}_1 ∧ -b^{209, 2}_0 ∧ p_418) -> break c in CNF: c b^{209, 2}_2 ∨ -b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ -p_418 ∨ break c in DIMACS: 22106 -22107 22108 -418 1162 0 c 2-1 --> 1 c (-b^{209, 2}_2 ∧ b^{209, 2}_1 ∧ -b^{209, 2}_0 ∧ -p_418) -> (-b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ b^{209, 3}_0) c in CNF: c b^{209, 2}_2 ∨ -b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ p_418 ∨ -b^{209, 3}_2 c b^{209, 2}_2 ∨ -b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ p_418 ∨ -b^{209, 3}_1 c b^{209, 2}_2 ∨ -b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ p_418 ∨ b^{209, 3}_0 c in DIMACS: 22106 -22107 22108 418 -22109 0 22106 -22107 22108 418 -22110 0 22106 -22107 22108 418 22111 0 c 1-1 --> 0 c (-b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ b^{209, 2}_0 ∧ -p_418) -> (-b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ -b^{209, 3}_0) c in CNF: c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ p_418 ∨ -b^{209, 3}_2 c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ p_418 ∨ -b^{209, 3}_1 c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ p_418 ∨ -b^{209, 3}_0 c in DIMACS: 22106 22107 -22108 418 -22109 0 22106 22107 -22108 418 -22110 0 22106 22107 -22108 418 -22111 0 c 0-1 --> -1 c (-b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ -b^{209, 2}_0 ∧ -p_418) -> ( b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ b^{209, 3}_0) c in CNF: c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ p_418 ∨ b^{209, 3}_2 c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ p_418 ∨ -b^{209, 3}_1 c b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ p_418 ∨ b^{209, 3}_0 c in DIMACS: 22106 22107 22108 418 22109 0 22106 22107 22108 418 -22110 0 22106 22107 22108 418 22111 0 c -1-1 --> -2 c ( b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ b^{209, 2}_0 ∧ -p_418) -> ( b^{209, 3}_2 ∧ b^{209, 3}_1 ∧ -b^{209, 3}_0) c in CNF: c -b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ p_418 ∨ b^{209, 3}_2 c -b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ p_418 ∨ b^{209, 3}_1 c -b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ p_418 ∨ -b^{209, 3}_0 c in DIMACS: -22106 22107 -22108 418 22109 0 -22106 22107 -22108 418 22110 0 -22106 22107 -22108 418 -22111 0 c -2-1 --> break c ( b^{209, 2}_2 ∧ b^{209, 2}_1 ∧ -b^{209, 2}_0 ∧ -p_418) -> break c in CNF: c -b^{209, 2}_2 ∨ -b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ p_418 ∨ break c in DIMACS: -22106 -22107 22108 418 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{209, 2}_2 ∧ -b^{209, 2}_1 ∧ -b^{209, 2}_0 ∧ true) c in CNF: c -b^{209, 2}_2 ∨ b^{209, 2}_1 ∨ b^{209, 2}_0 ∨ false c in DIMACS: -22106 22107 22108 0 c 3 does not represent an automaton state. c -(-b^{209, 2}_2 ∧ b^{209, 2}_1 ∧ b^{209, 2}_0 ∧ true) c in CNF: c b^{209, 2}_2 ∨ -b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ false c in DIMACS: 22106 -22107 -22108 0 c -3 does not represent an automaton state. c -( b^{209, 2}_2 ∧ b^{209, 2}_1 ∧ b^{209, 2}_0 ∧ true) c in CNF: c -b^{209, 2}_2 ∨ -b^{209, 2}_1 ∨ -b^{209, 2}_0 ∨ false c in DIMACS: -22106 -22107 -22108 0 c i = 3 c -2+1 --> -1 c ( b^{209, 3}_2 ∧ b^{209, 3}_1 ∧ -b^{209, 3}_0 ∧ p_627) -> ( b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ b^{209, 4}_0) c in CNF: c -b^{209, 3}_2 ∨ -b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ -p_627 ∨ b^{209, 4}_2 c -b^{209, 3}_2 ∨ -b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ -p_627 ∨ -b^{209, 4}_1 c -b^{209, 3}_2 ∨ -b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ -p_627 ∨ b^{209, 4}_0 c in DIMACS: -22109 -22110 22111 -627 22112 0 -22109 -22110 22111 -627 -22113 0 -22109 -22110 22111 -627 22114 0 c -1+1 --> 0 c ( b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ b^{209, 3}_0 ∧ p_627) -> (-b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ -b^{209, 4}_0) c in CNF: c -b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ -p_627 ∨ -b^{209, 4}_2 c -b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ -p_627 ∨ -b^{209, 4}_1 c -b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ -p_627 ∨ -b^{209, 4}_0 c in DIMACS: -22109 22110 -22111 -627 -22112 0 -22109 22110 -22111 -627 -22113 0 -22109 22110 -22111 -627 -22114 0 c 0+1 --> 1 c (-b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ -b^{209, 3}_0 ∧ p_627) -> (-b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ b^{209, 4}_0) c in CNF: c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ -p_627 ∨ -b^{209, 4}_2 c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ -p_627 ∨ -b^{209, 4}_1 c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ -p_627 ∨ b^{209, 4}_0 c in DIMACS: 22109 22110 22111 -627 -22112 0 22109 22110 22111 -627 -22113 0 22109 22110 22111 -627 22114 0 c 1+1 --> 2 c (-b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ b^{209, 3}_0 ∧ p_627) -> (-b^{209, 4}_2 ∧ b^{209, 4}_1 ∧ -b^{209, 4}_0) c in CNF: c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ -p_627 ∨ -b^{209, 4}_2 c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ -p_627 ∨ b^{209, 4}_1 c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ -p_627 ∨ -b^{209, 4}_0 c in DIMACS: 22109 22110 -22111 -627 -22112 0 22109 22110 -22111 -627 22113 0 22109 22110 -22111 -627 -22114 0 c 2+1 --> break c (-b^{209, 3}_2 ∧ b^{209, 3}_1 ∧ -b^{209, 3}_0 ∧ p_627) -> break c in CNF: c b^{209, 3}_2 ∨ -b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ -p_627 ∨ break c in DIMACS: 22109 -22110 22111 -627 1162 0 c 2-1 --> 1 c (-b^{209, 3}_2 ∧ b^{209, 3}_1 ∧ -b^{209, 3}_0 ∧ -p_627) -> (-b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ b^{209, 4}_0) c in CNF: c b^{209, 3}_2 ∨ -b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ p_627 ∨ -b^{209, 4}_2 c b^{209, 3}_2 ∨ -b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ p_627 ∨ -b^{209, 4}_1 c b^{209, 3}_2 ∨ -b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ p_627 ∨ b^{209, 4}_0 c in DIMACS: 22109 -22110 22111 627 -22112 0 22109 -22110 22111 627 -22113 0 22109 -22110 22111 627 22114 0 c 1-1 --> 0 c (-b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ b^{209, 3}_0 ∧ -p_627) -> (-b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ -b^{209, 4}_0) c in CNF: c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ p_627 ∨ -b^{209, 4}_2 c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ p_627 ∨ -b^{209, 4}_1 c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ p_627 ∨ -b^{209, 4}_0 c in DIMACS: 22109 22110 -22111 627 -22112 0 22109 22110 -22111 627 -22113 0 22109 22110 -22111 627 -22114 0 c 0-1 --> -1 c (-b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ -b^{209, 3}_0 ∧ -p_627) -> ( b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ b^{209, 4}_0) c in CNF: c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ p_627 ∨ b^{209, 4}_2 c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ p_627 ∨ -b^{209, 4}_1 c b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ p_627 ∨ b^{209, 4}_0 c in DIMACS: 22109 22110 22111 627 22112 0 22109 22110 22111 627 -22113 0 22109 22110 22111 627 22114 0 c -1-1 --> -2 c ( b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ b^{209, 3}_0 ∧ -p_627) -> ( b^{209, 4}_2 ∧ b^{209, 4}_1 ∧ -b^{209, 4}_0) c in CNF: c -b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ p_627 ∨ b^{209, 4}_2 c -b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ p_627 ∨ b^{209, 4}_1 c -b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ p_627 ∨ -b^{209, 4}_0 c in DIMACS: -22109 22110 -22111 627 22112 0 -22109 22110 -22111 627 22113 0 -22109 22110 -22111 627 -22114 0 c -2-1 --> break c ( b^{209, 3}_2 ∧ b^{209, 3}_1 ∧ -b^{209, 3}_0 ∧ -p_627) -> break c in CNF: c -b^{209, 3}_2 ∨ -b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ p_627 ∨ break c in DIMACS: -22109 -22110 22111 627 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{209, 3}_2 ∧ -b^{209, 3}_1 ∧ -b^{209, 3}_0 ∧ true) c in CNF: c -b^{209, 3}_2 ∨ b^{209, 3}_1 ∨ b^{209, 3}_0 ∨ false c in DIMACS: -22109 22110 22111 0 c 3 does not represent an automaton state. c -(-b^{209, 3}_2 ∧ b^{209, 3}_1 ∧ b^{209, 3}_0 ∧ true) c in CNF: c b^{209, 3}_2 ∨ -b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ false c in DIMACS: 22109 -22110 -22111 0 c -3 does not represent an automaton state. c -( b^{209, 3}_2 ∧ b^{209, 3}_1 ∧ b^{209, 3}_0 ∧ true) c in CNF: c -b^{209, 3}_2 ∨ -b^{209, 3}_1 ∨ -b^{209, 3}_0 ∨ false c in DIMACS: -22109 -22110 -22111 0 c i = 4 c -2+1 --> -1 c ( b^{209, 4}_2 ∧ b^{209, 4}_1 ∧ -b^{209, 4}_0 ∧ p_836) -> ( b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ b^{209, 5}_0) c in CNF: c -b^{209, 4}_2 ∨ -b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ -p_836 ∨ b^{209, 5}_2 c -b^{209, 4}_2 ∨ -b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ -p_836 ∨ -b^{209, 5}_1 c -b^{209, 4}_2 ∨ -b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ -p_836 ∨ b^{209, 5}_0 c in DIMACS: -22112 -22113 22114 -836 22115 0 -22112 -22113 22114 -836 -22116 0 -22112 -22113 22114 -836 22117 0 c -1+1 --> 0 c ( b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ b^{209, 4}_0 ∧ p_836) -> (-b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ -b^{209, 5}_0) c in CNF: c -b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ -p_836 ∨ -b^{209, 5}_2 c -b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ -p_836 ∨ -b^{209, 5}_1 c -b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ -p_836 ∨ -b^{209, 5}_0 c in DIMACS: -22112 22113 -22114 -836 -22115 0 -22112 22113 -22114 -836 -22116 0 -22112 22113 -22114 -836 -22117 0 c 0+1 --> 1 c (-b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ -b^{209, 4}_0 ∧ p_836) -> (-b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ b^{209, 5}_0) c in CNF: c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ -p_836 ∨ -b^{209, 5}_2 c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ -p_836 ∨ -b^{209, 5}_1 c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ -p_836 ∨ b^{209, 5}_0 c in DIMACS: 22112 22113 22114 -836 -22115 0 22112 22113 22114 -836 -22116 0 22112 22113 22114 -836 22117 0 c 1+1 --> 2 c (-b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ b^{209, 4}_0 ∧ p_836) -> (-b^{209, 5}_2 ∧ b^{209, 5}_1 ∧ -b^{209, 5}_0) c in CNF: c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ -p_836 ∨ -b^{209, 5}_2 c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ -p_836 ∨ b^{209, 5}_1 c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ -p_836 ∨ -b^{209, 5}_0 c in DIMACS: 22112 22113 -22114 -836 -22115 0 22112 22113 -22114 -836 22116 0 22112 22113 -22114 -836 -22117 0 c 2+1 --> break c (-b^{209, 4}_2 ∧ b^{209, 4}_1 ∧ -b^{209, 4}_0 ∧ p_836) -> break c in CNF: c b^{209, 4}_2 ∨ -b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ -p_836 ∨ break c in DIMACS: 22112 -22113 22114 -836 1162 0 c 2-1 --> 1 c (-b^{209, 4}_2 ∧ b^{209, 4}_1 ∧ -b^{209, 4}_0 ∧ -p_836) -> (-b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ b^{209, 5}_0) c in CNF: c b^{209, 4}_2 ∨ -b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ p_836 ∨ -b^{209, 5}_2 c b^{209, 4}_2 ∨ -b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ p_836 ∨ -b^{209, 5}_1 c b^{209, 4}_2 ∨ -b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ p_836 ∨ b^{209, 5}_0 c in DIMACS: 22112 -22113 22114 836 -22115 0 22112 -22113 22114 836 -22116 0 22112 -22113 22114 836 22117 0 c 1-1 --> 0 c (-b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ b^{209, 4}_0 ∧ -p_836) -> (-b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ -b^{209, 5}_0) c in CNF: c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ p_836 ∨ -b^{209, 5}_2 c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ p_836 ∨ -b^{209, 5}_1 c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ p_836 ∨ -b^{209, 5}_0 c in DIMACS: 22112 22113 -22114 836 -22115 0 22112 22113 -22114 836 -22116 0 22112 22113 -22114 836 -22117 0 c 0-1 --> -1 c (-b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ -b^{209, 4}_0 ∧ -p_836) -> ( b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ b^{209, 5}_0) c in CNF: c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ p_836 ∨ b^{209, 5}_2 c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ p_836 ∨ -b^{209, 5}_1 c b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ p_836 ∨ b^{209, 5}_0 c in DIMACS: 22112 22113 22114 836 22115 0 22112 22113 22114 836 -22116 0 22112 22113 22114 836 22117 0 c -1-1 --> -2 c ( b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ b^{209, 4}_0 ∧ -p_836) -> ( b^{209, 5}_2 ∧ b^{209, 5}_1 ∧ -b^{209, 5}_0) c in CNF: c -b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ p_836 ∨ b^{209, 5}_2 c -b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ p_836 ∨ b^{209, 5}_1 c -b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ p_836 ∨ -b^{209, 5}_0 c in DIMACS: -22112 22113 -22114 836 22115 0 -22112 22113 -22114 836 22116 0 -22112 22113 -22114 836 -22117 0 c -2-1 --> break c ( b^{209, 4}_2 ∧ b^{209, 4}_1 ∧ -b^{209, 4}_0 ∧ -p_836) -> break c in CNF: c -b^{209, 4}_2 ∨ -b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ p_836 ∨ break c in DIMACS: -22112 -22113 22114 836 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{209, 4}_2 ∧ -b^{209, 4}_1 ∧ -b^{209, 4}_0 ∧ true) c in CNF: c -b^{209, 4}_2 ∨ b^{209, 4}_1 ∨ b^{209, 4}_0 ∨ false c in DIMACS: -22112 22113 22114 0 c 3 does not represent an automaton state. c -(-b^{209, 4}_2 ∧ b^{209, 4}_1 ∧ b^{209, 4}_0 ∧ true) c in CNF: c b^{209, 4}_2 ∨ -b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ false c in DIMACS: 22112 -22113 -22114 0 c -3 does not represent an automaton state. c -( b^{209, 4}_2 ∧ b^{209, 4}_1 ∧ b^{209, 4}_0 ∧ true) c in CNF: c -b^{209, 4}_2 ∨ -b^{209, 4}_1 ∨ -b^{209, 4}_0 ∨ false c in DIMACS: -22112 -22113 -22114 0 c i = 5 c -2+1 --> -1 c ( b^{209, 5}_2 ∧ b^{209, 5}_1 ∧ -b^{209, 5}_0 ∧ p_1045) -> ( b^{209, 6}_2 ∧ -b^{209, 6}_1 ∧ b^{209, 6}_0) c in CNF: c -b^{209, 5}_2 ∨ -b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ -p_1045 ∨ b^{209, 6}_2 c -b^{209, 5}_2 ∨ -b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ -p_1045 ∨ -b^{209, 6}_1 c -b^{209, 5}_2 ∨ -b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ -p_1045 ∨ b^{209, 6}_0 c in DIMACS: -22115 -22116 22117 -1045 22118 0 -22115 -22116 22117 -1045 -22119 0 -22115 -22116 22117 -1045 22120 0 c -1+1 --> 0 c ( b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ b^{209, 5}_0 ∧ p_1045) -> (-b^{209, 6}_2 ∧ -b^{209, 6}_1 ∧ -b^{209, 6}_0) c in CNF: c -b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ -p_1045 ∨ -b^{209, 6}_2 c -b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ -p_1045 ∨ -b^{209, 6}_1 c -b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ -p_1045 ∨ -b^{209, 6}_0 c in DIMACS: -22115 22116 -22117 -1045 -22118 0 -22115 22116 -22117 -1045 -22119 0 -22115 22116 -22117 -1045 -22120 0 c 0+1 --> 1 c (-b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ -b^{209, 5}_0 ∧ p_1045) -> (-b^{209, 6}_2 ∧ -b^{209, 6}_1 ∧ b^{209, 6}_0) c in CNF: c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ -p_1045 ∨ -b^{209, 6}_2 c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ -p_1045 ∨ -b^{209, 6}_1 c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ -p_1045 ∨ b^{209, 6}_0 c in DIMACS: 22115 22116 22117 -1045 -22118 0 22115 22116 22117 -1045 -22119 0 22115 22116 22117 -1045 22120 0 c 1+1 --> 2 c (-b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ b^{209, 5}_0 ∧ p_1045) -> (-b^{209, 6}_2 ∧ b^{209, 6}_1 ∧ -b^{209, 6}_0) c in CNF: c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ -p_1045 ∨ -b^{209, 6}_2 c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ -p_1045 ∨ b^{209, 6}_1 c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ -p_1045 ∨ -b^{209, 6}_0 c in DIMACS: 22115 22116 -22117 -1045 -22118 0 22115 22116 -22117 -1045 22119 0 22115 22116 -22117 -1045 -22120 0 c 2+1 --> break c (-b^{209, 5}_2 ∧ b^{209, 5}_1 ∧ -b^{209, 5}_0 ∧ p_1045) -> break c in CNF: c b^{209, 5}_2 ∨ -b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ -p_1045 ∨ break c in DIMACS: 22115 -22116 22117 -1045 1162 0 c 2-1 --> 1 c (-b^{209, 5}_2 ∧ b^{209, 5}_1 ∧ -b^{209, 5}_0 ∧ -p_1045) -> (-b^{209, 6}_2 ∧ -b^{209, 6}_1 ∧ b^{209, 6}_0) c in CNF: c b^{209, 5}_2 ∨ -b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ p_1045 ∨ -b^{209, 6}_2 c b^{209, 5}_2 ∨ -b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ p_1045 ∨ -b^{209, 6}_1 c b^{209, 5}_2 ∨ -b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ p_1045 ∨ b^{209, 6}_0 c in DIMACS: 22115 -22116 22117 1045 -22118 0 22115 -22116 22117 1045 -22119 0 22115 -22116 22117 1045 22120 0 c 1-1 --> 0 c (-b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ b^{209, 5}_0 ∧ -p_1045) -> (-b^{209, 6}_2 ∧ -b^{209, 6}_1 ∧ -b^{209, 6}_0) c in CNF: c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ p_1045 ∨ -b^{209, 6}_2 c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ p_1045 ∨ -b^{209, 6}_1 c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ p_1045 ∨ -b^{209, 6}_0 c in DIMACS: 22115 22116 -22117 1045 -22118 0 22115 22116 -22117 1045 -22119 0 22115 22116 -22117 1045 -22120 0 c 0-1 --> -1 c (-b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ -b^{209, 5}_0 ∧ -p_1045) -> ( b^{209, 6}_2 ∧ -b^{209, 6}_1 ∧ b^{209, 6}_0) c in CNF: c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ p_1045 ∨ b^{209, 6}_2 c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ p_1045 ∨ -b^{209, 6}_1 c b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ p_1045 ∨ b^{209, 6}_0 c in DIMACS: 22115 22116 22117 1045 22118 0 22115 22116 22117 1045 -22119 0 22115 22116 22117 1045 22120 0 c -1-1 --> -2 c ( b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ b^{209, 5}_0 ∧ -p_1045) -> ( b^{209, 6}_2 ∧ b^{209, 6}_1 ∧ -b^{209, 6}_0) c in CNF: c -b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ p_1045 ∨ b^{209, 6}_2 c -b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ p_1045 ∨ b^{209, 6}_1 c -b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ p_1045 ∨ -b^{209, 6}_0 c in DIMACS: -22115 22116 -22117 1045 22118 0 -22115 22116 -22117 1045 22119 0 -22115 22116 -22117 1045 -22120 0 c -2-1 --> break c ( b^{209, 5}_2 ∧ b^{209, 5}_1 ∧ -b^{209, 5}_0 ∧ -p_1045) -> break c in CNF: c -b^{209, 5}_2 ∨ -b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ p_1045 ∨ break c in DIMACS: -22115 -22116 22117 1045 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{209, 5}_2 ∧ -b^{209, 5}_1 ∧ -b^{209, 5}_0 ∧ true) c in CNF: c -b^{209, 5}_2 ∨ b^{209, 5}_1 ∨ b^{209, 5}_0 ∨ false c in DIMACS: -22115 22116 22117 0 c 3 does not represent an automaton state. c -(-b^{209, 5}_2 ∧ b^{209, 5}_1 ∧ b^{209, 5}_0 ∧ true) c in CNF: c b^{209, 5}_2 ∨ -b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ false c in DIMACS: 22115 -22116 -22117 0 c -3 does not represent an automaton state. c -( b^{209, 5}_2 ∧ b^{209, 5}_1 ∧ b^{209, 5}_0 ∧ true) c in CNF: c -b^{209, 5}_2 ∨ -b^{209, 5}_1 ∨ -b^{209, 5}_0 ∨ false c in DIMACS: -22115 -22116 -22117 0 c INIT for k = 210 c -b^{210, 1}_2 c -b^{210, 1}_1 c -b^{210, 1}_0 c in DIMACS: -22121 0 -22122 0 -22123 0 c Transitions for k = 210 c i = 1 c -2+1 --> -1 c ( b^{210, 1}_2 ∧ b^{210, 1}_1 ∧ -b^{210, 1}_0 ∧ p_210) -> ( b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ b^{210, 2}_0) c in CNF: c -b^{210, 1}_2 ∨ -b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ -p_210 ∨ b^{210, 2}_2 c -b^{210, 1}_2 ∨ -b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ -p_210 ∨ -b^{210, 2}_1 c -b^{210, 1}_2 ∨ -b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ -p_210 ∨ b^{210, 2}_0 c in DIMACS: -22121 -22122 22123 -210 22124 0 -22121 -22122 22123 -210 -22125 0 -22121 -22122 22123 -210 22126 0 c -1+1 --> 0 c ( b^{210, 1}_2 ∧ -b^{210, 1}_1 ∧ b^{210, 1}_0 ∧ p_210) -> (-b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ -b^{210, 2}_0) c in CNF: c -b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ -p_210 ∨ -b^{210, 2}_2 c -b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ -p_210 ∨ -b^{210, 2}_1 c -b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ -p_210 ∨ -b^{210, 2}_0 c in DIMACS: -22121 22122 -22123 -210 -22124 0 -22121 22122 -22123 -210 -22125 0 -22121 22122 -22123 -210 -22126 0 c 0+1 --> 1 c (-b^{210, 1}_2 ∧ -b^{210, 1}_1 ∧ -b^{210, 1}_0 ∧ p_210) -> (-b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ b^{210, 2}_0) c in CNF: c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ -p_210 ∨ -b^{210, 2}_2 c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ -p_210 ∨ -b^{210, 2}_1 c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ -p_210 ∨ b^{210, 2}_0 c in DIMACS: 22121 22122 22123 -210 -22124 0 22121 22122 22123 -210 -22125 0 22121 22122 22123 -210 22126 0 c 1+1 --> 2 c (-b^{210, 1}_2 ∧ -b^{210, 1}_1 ∧ b^{210, 1}_0 ∧ p_210) -> (-b^{210, 2}_2 ∧ b^{210, 2}_1 ∧ -b^{210, 2}_0) c in CNF: c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ -p_210 ∨ -b^{210, 2}_2 c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ -p_210 ∨ b^{210, 2}_1 c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ -p_210 ∨ -b^{210, 2}_0 c in DIMACS: 22121 22122 -22123 -210 -22124 0 22121 22122 -22123 -210 22125 0 22121 22122 -22123 -210 -22126 0 c 2+1 --> break c (-b^{210, 1}_2 ∧ b^{210, 1}_1 ∧ -b^{210, 1}_0 ∧ p_210) -> break c in CNF: c b^{210, 1}_2 ∨ -b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ -p_210 ∨ break c in DIMACS: 22121 -22122 22123 -210 1162 0 c 2-1 --> 1 c (-b^{210, 1}_2 ∧ b^{210, 1}_1 ∧ -b^{210, 1}_0 ∧ -p_210) -> (-b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ b^{210, 2}_0) c in CNF: c b^{210, 1}_2 ∨ -b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ p_210 ∨ -b^{210, 2}_2 c b^{210, 1}_2 ∨ -b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ p_210 ∨ -b^{210, 2}_1 c b^{210, 1}_2 ∨ -b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ p_210 ∨ b^{210, 2}_0 c in DIMACS: 22121 -22122 22123 210 -22124 0 22121 -22122 22123 210 -22125 0 22121 -22122 22123 210 22126 0 c 1-1 --> 0 c (-b^{210, 1}_2 ∧ -b^{210, 1}_1 ∧ b^{210, 1}_0 ∧ -p_210) -> (-b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ -b^{210, 2}_0) c in CNF: c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ p_210 ∨ -b^{210, 2}_2 c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ p_210 ∨ -b^{210, 2}_1 c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ p_210 ∨ -b^{210, 2}_0 c in DIMACS: 22121 22122 -22123 210 -22124 0 22121 22122 -22123 210 -22125 0 22121 22122 -22123 210 -22126 0 c 0-1 --> -1 c (-b^{210, 1}_2 ∧ -b^{210, 1}_1 ∧ -b^{210, 1}_0 ∧ -p_210) -> ( b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ b^{210, 2}_0) c in CNF: c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ p_210 ∨ b^{210, 2}_2 c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ p_210 ∨ -b^{210, 2}_1 c b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ p_210 ∨ b^{210, 2}_0 c in DIMACS: 22121 22122 22123 210 22124 0 22121 22122 22123 210 -22125 0 22121 22122 22123 210 22126 0 c -1-1 --> -2 c ( b^{210, 1}_2 ∧ -b^{210, 1}_1 ∧ b^{210, 1}_0 ∧ -p_210) -> ( b^{210, 2}_2 ∧ b^{210, 2}_1 ∧ -b^{210, 2}_0) c in CNF: c -b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ p_210 ∨ b^{210, 2}_2 c -b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ p_210 ∨ b^{210, 2}_1 c -b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ p_210 ∨ -b^{210, 2}_0 c in DIMACS: -22121 22122 -22123 210 22124 0 -22121 22122 -22123 210 22125 0 -22121 22122 -22123 210 -22126 0 c -2-1 --> break c ( b^{210, 1}_2 ∧ b^{210, 1}_1 ∧ -b^{210, 1}_0 ∧ -p_210) -> break c in CNF: c -b^{210, 1}_2 ∨ -b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ p_210 ∨ break c in DIMACS: -22121 -22122 22123 210 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{210, 1}_2 ∧ -b^{210, 1}_1 ∧ -b^{210, 1}_0 ∧ true) c in CNF: c -b^{210, 1}_2 ∨ b^{210, 1}_1 ∨ b^{210, 1}_0 ∨ false c in DIMACS: -22121 22122 22123 0 c 3 does not represent an automaton state. c -(-b^{210, 1}_2 ∧ b^{210, 1}_1 ∧ b^{210, 1}_0 ∧ true) c in CNF: c b^{210, 1}_2 ∨ -b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ false c in DIMACS: 22121 -22122 -22123 0 c -3 does not represent an automaton state. c -( b^{210, 1}_2 ∧ b^{210, 1}_1 ∧ b^{210, 1}_0 ∧ true) c in CNF: c -b^{210, 1}_2 ∨ -b^{210, 1}_1 ∨ -b^{210, 1}_0 ∨ false c in DIMACS: -22121 -22122 -22123 0 c i = 2 c -2+1 --> -1 c ( b^{210, 2}_2 ∧ b^{210, 2}_1 ∧ -b^{210, 2}_0 ∧ p_420) -> ( b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ b^{210, 3}_0) c in CNF: c -b^{210, 2}_2 ∨ -b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ -p_420 ∨ b^{210, 3}_2 c -b^{210, 2}_2 ∨ -b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ -p_420 ∨ -b^{210, 3}_1 c -b^{210, 2}_2 ∨ -b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ -p_420 ∨ b^{210, 3}_0 c in DIMACS: -22124 -22125 22126 -420 22127 0 -22124 -22125 22126 -420 -22128 0 -22124 -22125 22126 -420 22129 0 c -1+1 --> 0 c ( b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ b^{210, 2}_0 ∧ p_420) -> (-b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ -b^{210, 3}_0) c in CNF: c -b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ -p_420 ∨ -b^{210, 3}_2 c -b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ -p_420 ∨ -b^{210, 3}_1 c -b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ -p_420 ∨ -b^{210, 3}_0 c in DIMACS: -22124 22125 -22126 -420 -22127 0 -22124 22125 -22126 -420 -22128 0 -22124 22125 -22126 -420 -22129 0 c 0+1 --> 1 c (-b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ -b^{210, 2}_0 ∧ p_420) -> (-b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ b^{210, 3}_0) c in CNF: c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ -p_420 ∨ -b^{210, 3}_2 c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ -p_420 ∨ -b^{210, 3}_1 c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ -p_420 ∨ b^{210, 3}_0 c in DIMACS: 22124 22125 22126 -420 -22127 0 22124 22125 22126 -420 -22128 0 22124 22125 22126 -420 22129 0 c 1+1 --> 2 c (-b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ b^{210, 2}_0 ∧ p_420) -> (-b^{210, 3}_2 ∧ b^{210, 3}_1 ∧ -b^{210, 3}_0) c in CNF: c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ -p_420 ∨ -b^{210, 3}_2 c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ -p_420 ∨ b^{210, 3}_1 c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ -p_420 ∨ -b^{210, 3}_0 c in DIMACS: 22124 22125 -22126 -420 -22127 0 22124 22125 -22126 -420 22128 0 22124 22125 -22126 -420 -22129 0 c 2+1 --> break c (-b^{210, 2}_2 ∧ b^{210, 2}_1 ∧ -b^{210, 2}_0 ∧ p_420) -> break c in CNF: c b^{210, 2}_2 ∨ -b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ -p_420 ∨ break c in DIMACS: 22124 -22125 22126 -420 1162 0 c 2-1 --> 1 c (-b^{210, 2}_2 ∧ b^{210, 2}_1 ∧ -b^{210, 2}_0 ∧ -p_420) -> (-b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ b^{210, 3}_0) c in CNF: c b^{210, 2}_2 ∨ -b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ p_420 ∨ -b^{210, 3}_2 c b^{210, 2}_2 ∨ -b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ p_420 ∨ -b^{210, 3}_1 c b^{210, 2}_2 ∨ -b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ p_420 ∨ b^{210, 3}_0 c in DIMACS: 22124 -22125 22126 420 -22127 0 22124 -22125 22126 420 -22128 0 22124 -22125 22126 420 22129 0 c 1-1 --> 0 c (-b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ b^{210, 2}_0 ∧ -p_420) -> (-b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ -b^{210, 3}_0) c in CNF: c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ p_420 ∨ -b^{210, 3}_2 c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ p_420 ∨ -b^{210, 3}_1 c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ p_420 ∨ -b^{210, 3}_0 c in DIMACS: 22124 22125 -22126 420 -22127 0 22124 22125 -22126 420 -22128 0 22124 22125 -22126 420 -22129 0 c 0-1 --> -1 c (-b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ -b^{210, 2}_0 ∧ -p_420) -> ( b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ b^{210, 3}_0) c in CNF: c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ p_420 ∨ b^{210, 3}_2 c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ p_420 ∨ -b^{210, 3}_1 c b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ p_420 ∨ b^{210, 3}_0 c in DIMACS: 22124 22125 22126 420 22127 0 22124 22125 22126 420 -22128 0 22124 22125 22126 420 22129 0 c -1-1 --> -2 c ( b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ b^{210, 2}_0 ∧ -p_420) -> ( b^{210, 3}_2 ∧ b^{210, 3}_1 ∧ -b^{210, 3}_0) c in CNF: c -b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ p_420 ∨ b^{210, 3}_2 c -b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ p_420 ∨ b^{210, 3}_1 c -b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ p_420 ∨ -b^{210, 3}_0 c in DIMACS: -22124 22125 -22126 420 22127 0 -22124 22125 -22126 420 22128 0 -22124 22125 -22126 420 -22129 0 c -2-1 --> break c ( b^{210, 2}_2 ∧ b^{210, 2}_1 ∧ -b^{210, 2}_0 ∧ -p_420) -> break c in CNF: c -b^{210, 2}_2 ∨ -b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ p_420 ∨ break c in DIMACS: -22124 -22125 22126 420 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{210, 2}_2 ∧ -b^{210, 2}_1 ∧ -b^{210, 2}_0 ∧ true) c in CNF: c -b^{210, 2}_2 ∨ b^{210, 2}_1 ∨ b^{210, 2}_0 ∨ false c in DIMACS: -22124 22125 22126 0 c 3 does not represent an automaton state. c -(-b^{210, 2}_2 ∧ b^{210, 2}_1 ∧ b^{210, 2}_0 ∧ true) c in CNF: c b^{210, 2}_2 ∨ -b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ false c in DIMACS: 22124 -22125 -22126 0 c -3 does not represent an automaton state. c -( b^{210, 2}_2 ∧ b^{210, 2}_1 ∧ b^{210, 2}_0 ∧ true) c in CNF: c -b^{210, 2}_2 ∨ -b^{210, 2}_1 ∨ -b^{210, 2}_0 ∨ false c in DIMACS: -22124 -22125 -22126 0 c i = 3 c -2+1 --> -1 c ( b^{210, 3}_2 ∧ b^{210, 3}_1 ∧ -b^{210, 3}_0 ∧ p_630) -> ( b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ b^{210, 4}_0) c in CNF: c -b^{210, 3}_2 ∨ -b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ -p_630 ∨ b^{210, 4}_2 c -b^{210, 3}_2 ∨ -b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ -p_630 ∨ -b^{210, 4}_1 c -b^{210, 3}_2 ∨ -b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ -p_630 ∨ b^{210, 4}_0 c in DIMACS: -22127 -22128 22129 -630 22130 0 -22127 -22128 22129 -630 -22131 0 -22127 -22128 22129 -630 22132 0 c -1+1 --> 0 c ( b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ b^{210, 3}_0 ∧ p_630) -> (-b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ -b^{210, 4}_0) c in CNF: c -b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ -p_630 ∨ -b^{210, 4}_2 c -b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ -p_630 ∨ -b^{210, 4}_1 c -b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ -p_630 ∨ -b^{210, 4}_0 c in DIMACS: -22127 22128 -22129 -630 -22130 0 -22127 22128 -22129 -630 -22131 0 -22127 22128 -22129 -630 -22132 0 c 0+1 --> 1 c (-b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ -b^{210, 3}_0 ∧ p_630) -> (-b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ b^{210, 4}_0) c in CNF: c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ -p_630 ∨ -b^{210, 4}_2 c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ -p_630 ∨ -b^{210, 4}_1 c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ -p_630 ∨ b^{210, 4}_0 c in DIMACS: 22127 22128 22129 -630 -22130 0 22127 22128 22129 -630 -22131 0 22127 22128 22129 -630 22132 0 c 1+1 --> 2 c (-b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ b^{210, 3}_0 ∧ p_630) -> (-b^{210, 4}_2 ∧ b^{210, 4}_1 ∧ -b^{210, 4}_0) c in CNF: c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ -p_630 ∨ -b^{210, 4}_2 c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ -p_630 ∨ b^{210, 4}_1 c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ -p_630 ∨ -b^{210, 4}_0 c in DIMACS: 22127 22128 -22129 -630 -22130 0 22127 22128 -22129 -630 22131 0 22127 22128 -22129 -630 -22132 0 c 2+1 --> break c (-b^{210, 3}_2 ∧ b^{210, 3}_1 ∧ -b^{210, 3}_0 ∧ p_630) -> break c in CNF: c b^{210, 3}_2 ∨ -b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ -p_630 ∨ break c in DIMACS: 22127 -22128 22129 -630 1162 0 c 2-1 --> 1 c (-b^{210, 3}_2 ∧ b^{210, 3}_1 ∧ -b^{210, 3}_0 ∧ -p_630) -> (-b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ b^{210, 4}_0) c in CNF: c b^{210, 3}_2 ∨ -b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ p_630 ∨ -b^{210, 4}_2 c b^{210, 3}_2 ∨ -b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ p_630 ∨ -b^{210, 4}_1 c b^{210, 3}_2 ∨ -b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ p_630 ∨ b^{210, 4}_0 c in DIMACS: 22127 -22128 22129 630 -22130 0 22127 -22128 22129 630 -22131 0 22127 -22128 22129 630 22132 0 c 1-1 --> 0 c (-b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ b^{210, 3}_0 ∧ -p_630) -> (-b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ -b^{210, 4}_0) c in CNF: c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ p_630 ∨ -b^{210, 4}_2 c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ p_630 ∨ -b^{210, 4}_1 c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ p_630 ∨ -b^{210, 4}_0 c in DIMACS: 22127 22128 -22129 630 -22130 0 22127 22128 -22129 630 -22131 0 22127 22128 -22129 630 -22132 0 c 0-1 --> -1 c (-b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ -b^{210, 3}_0 ∧ -p_630) -> ( b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ b^{210, 4}_0) c in CNF: c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ p_630 ∨ b^{210, 4}_2 c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ p_630 ∨ -b^{210, 4}_1 c b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ p_630 ∨ b^{210, 4}_0 c in DIMACS: 22127 22128 22129 630 22130 0 22127 22128 22129 630 -22131 0 22127 22128 22129 630 22132 0 c -1-1 --> -2 c ( b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ b^{210, 3}_0 ∧ -p_630) -> ( b^{210, 4}_2 ∧ b^{210, 4}_1 ∧ -b^{210, 4}_0) c in CNF: c -b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ p_630 ∨ b^{210, 4}_2 c -b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ p_630 ∨ b^{210, 4}_1 c -b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ p_630 ∨ -b^{210, 4}_0 c in DIMACS: -22127 22128 -22129 630 22130 0 -22127 22128 -22129 630 22131 0 -22127 22128 -22129 630 -22132 0 c -2-1 --> break c ( b^{210, 3}_2 ∧ b^{210, 3}_1 ∧ -b^{210, 3}_0 ∧ -p_630) -> break c in CNF: c -b^{210, 3}_2 ∨ -b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ p_630 ∨ break c in DIMACS: -22127 -22128 22129 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{210, 3}_2 ∧ -b^{210, 3}_1 ∧ -b^{210, 3}_0 ∧ true) c in CNF: c -b^{210, 3}_2 ∨ b^{210, 3}_1 ∨ b^{210, 3}_0 ∨ false c in DIMACS: -22127 22128 22129 0 c 3 does not represent an automaton state. c -(-b^{210, 3}_2 ∧ b^{210, 3}_1 ∧ b^{210, 3}_0 ∧ true) c in CNF: c b^{210, 3}_2 ∨ -b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ false c in DIMACS: 22127 -22128 -22129 0 c -3 does not represent an automaton state. c -( b^{210, 3}_2 ∧ b^{210, 3}_1 ∧ b^{210, 3}_0 ∧ true) c in CNF: c -b^{210, 3}_2 ∨ -b^{210, 3}_1 ∨ -b^{210, 3}_0 ∨ false c in DIMACS: -22127 -22128 -22129 0 c i = 4 c -2+1 --> -1 c ( b^{210, 4}_2 ∧ b^{210, 4}_1 ∧ -b^{210, 4}_0 ∧ p_840) -> ( b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ b^{210, 5}_0) c in CNF: c -b^{210, 4}_2 ∨ -b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ -p_840 ∨ b^{210, 5}_2 c -b^{210, 4}_2 ∨ -b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ -p_840 ∨ -b^{210, 5}_1 c -b^{210, 4}_2 ∨ -b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ -p_840 ∨ b^{210, 5}_0 c in DIMACS: -22130 -22131 22132 -840 22133 0 -22130 -22131 22132 -840 -22134 0 -22130 -22131 22132 -840 22135 0 c -1+1 --> 0 c ( b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ b^{210, 4}_0 ∧ p_840) -> (-b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ -b^{210, 5}_0) c in CNF: c -b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ -p_840 ∨ -b^{210, 5}_2 c -b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ -p_840 ∨ -b^{210, 5}_1 c -b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ -p_840 ∨ -b^{210, 5}_0 c in DIMACS: -22130 22131 -22132 -840 -22133 0 -22130 22131 -22132 -840 -22134 0 -22130 22131 -22132 -840 -22135 0 c 0+1 --> 1 c (-b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ -b^{210, 4}_0 ∧ p_840) -> (-b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ b^{210, 5}_0) c in CNF: c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ -p_840 ∨ -b^{210, 5}_2 c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ -p_840 ∨ -b^{210, 5}_1 c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ -p_840 ∨ b^{210, 5}_0 c in DIMACS: 22130 22131 22132 -840 -22133 0 22130 22131 22132 -840 -22134 0 22130 22131 22132 -840 22135 0 c 1+1 --> 2 c (-b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ b^{210, 4}_0 ∧ p_840) -> (-b^{210, 5}_2 ∧ b^{210, 5}_1 ∧ -b^{210, 5}_0) c in CNF: c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ -p_840 ∨ -b^{210, 5}_2 c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ -p_840 ∨ b^{210, 5}_1 c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ -p_840 ∨ -b^{210, 5}_0 c in DIMACS: 22130 22131 -22132 -840 -22133 0 22130 22131 -22132 -840 22134 0 22130 22131 -22132 -840 -22135 0 c 2+1 --> break c (-b^{210, 4}_2 ∧ b^{210, 4}_1 ∧ -b^{210, 4}_0 ∧ p_840) -> break c in CNF: c b^{210, 4}_2 ∨ -b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ -p_840 ∨ break c in DIMACS: 22130 -22131 22132 -840 1162 0 c 2-1 --> 1 c (-b^{210, 4}_2 ∧ b^{210, 4}_1 ∧ -b^{210, 4}_0 ∧ -p_840) -> (-b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ b^{210, 5}_0) c in CNF: c b^{210, 4}_2 ∨ -b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ p_840 ∨ -b^{210, 5}_2 c b^{210, 4}_2 ∨ -b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ p_840 ∨ -b^{210, 5}_1 c b^{210, 4}_2 ∨ -b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ p_840 ∨ b^{210, 5}_0 c in DIMACS: 22130 -22131 22132 840 -22133 0 22130 -22131 22132 840 -22134 0 22130 -22131 22132 840 22135 0 c 1-1 --> 0 c (-b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ b^{210, 4}_0 ∧ -p_840) -> (-b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ -b^{210, 5}_0) c in CNF: c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ p_840 ∨ -b^{210, 5}_2 c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ p_840 ∨ -b^{210, 5}_1 c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ p_840 ∨ -b^{210, 5}_0 c in DIMACS: 22130 22131 -22132 840 -22133 0 22130 22131 -22132 840 -22134 0 22130 22131 -22132 840 -22135 0 c 0-1 --> -1 c (-b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ -b^{210, 4}_0 ∧ -p_840) -> ( b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ b^{210, 5}_0) c in CNF: c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ p_840 ∨ b^{210, 5}_2 c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ p_840 ∨ -b^{210, 5}_1 c b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ p_840 ∨ b^{210, 5}_0 c in DIMACS: 22130 22131 22132 840 22133 0 22130 22131 22132 840 -22134 0 22130 22131 22132 840 22135 0 c -1-1 --> -2 c ( b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ b^{210, 4}_0 ∧ -p_840) -> ( b^{210, 5}_2 ∧ b^{210, 5}_1 ∧ -b^{210, 5}_0) c in CNF: c -b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ p_840 ∨ b^{210, 5}_2 c -b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ p_840 ∨ b^{210, 5}_1 c -b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ p_840 ∨ -b^{210, 5}_0 c in DIMACS: -22130 22131 -22132 840 22133 0 -22130 22131 -22132 840 22134 0 -22130 22131 -22132 840 -22135 0 c -2-1 --> break c ( b^{210, 4}_2 ∧ b^{210, 4}_1 ∧ -b^{210, 4}_0 ∧ -p_840) -> break c in CNF: c -b^{210, 4}_2 ∨ -b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ p_840 ∨ break c in DIMACS: -22130 -22131 22132 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{210, 4}_2 ∧ -b^{210, 4}_1 ∧ -b^{210, 4}_0 ∧ true) c in CNF: c -b^{210, 4}_2 ∨ b^{210, 4}_1 ∨ b^{210, 4}_0 ∨ false c in DIMACS: -22130 22131 22132 0 c 3 does not represent an automaton state. c -(-b^{210, 4}_2 ∧ b^{210, 4}_1 ∧ b^{210, 4}_0 ∧ true) c in CNF: c b^{210, 4}_2 ∨ -b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ false c in DIMACS: 22130 -22131 -22132 0 c -3 does not represent an automaton state. c -( b^{210, 4}_2 ∧ b^{210, 4}_1 ∧ b^{210, 4}_0 ∧ true) c in CNF: c -b^{210, 4}_2 ∨ -b^{210, 4}_1 ∨ -b^{210, 4}_0 ∨ false c in DIMACS: -22130 -22131 -22132 0 c i = 5 c -2+1 --> -1 c ( b^{210, 5}_2 ∧ b^{210, 5}_1 ∧ -b^{210, 5}_0 ∧ p_1050) -> ( b^{210, 6}_2 ∧ -b^{210, 6}_1 ∧ b^{210, 6}_0) c in CNF: c -b^{210, 5}_2 ∨ -b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ -p_1050 ∨ b^{210, 6}_2 c -b^{210, 5}_2 ∨ -b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ -p_1050 ∨ -b^{210, 6}_1 c -b^{210, 5}_2 ∨ -b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ -p_1050 ∨ b^{210, 6}_0 c in DIMACS: -22133 -22134 22135 -1050 22136 0 -22133 -22134 22135 -1050 -22137 0 -22133 -22134 22135 -1050 22138 0 c -1+1 --> 0 c ( b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ b^{210, 5}_0 ∧ p_1050) -> (-b^{210, 6}_2 ∧ -b^{210, 6}_1 ∧ -b^{210, 6}_0) c in CNF: c -b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ -p_1050 ∨ -b^{210, 6}_2 c -b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ -p_1050 ∨ -b^{210, 6}_1 c -b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ -p_1050 ∨ -b^{210, 6}_0 c in DIMACS: -22133 22134 -22135 -1050 -22136 0 -22133 22134 -22135 -1050 -22137 0 -22133 22134 -22135 -1050 -22138 0 c 0+1 --> 1 c (-b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ -b^{210, 5}_0 ∧ p_1050) -> (-b^{210, 6}_2 ∧ -b^{210, 6}_1 ∧ b^{210, 6}_0) c in CNF: c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ -p_1050 ∨ -b^{210, 6}_2 c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ -p_1050 ∨ -b^{210, 6}_1 c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ -p_1050 ∨ b^{210, 6}_0 c in DIMACS: 22133 22134 22135 -1050 -22136 0 22133 22134 22135 -1050 -22137 0 22133 22134 22135 -1050 22138 0 c 1+1 --> 2 c (-b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ b^{210, 5}_0 ∧ p_1050) -> (-b^{210, 6}_2 ∧ b^{210, 6}_1 ∧ -b^{210, 6}_0) c in CNF: c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ -p_1050 ∨ -b^{210, 6}_2 c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ -p_1050 ∨ b^{210, 6}_1 c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ -p_1050 ∨ -b^{210, 6}_0 c in DIMACS: 22133 22134 -22135 -1050 -22136 0 22133 22134 -22135 -1050 22137 0 22133 22134 -22135 -1050 -22138 0 c 2+1 --> break c (-b^{210, 5}_2 ∧ b^{210, 5}_1 ∧ -b^{210, 5}_0 ∧ p_1050) -> break c in CNF: c b^{210, 5}_2 ∨ -b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ -p_1050 ∨ break c in DIMACS: 22133 -22134 22135 -1050 1162 0 c 2-1 --> 1 c (-b^{210, 5}_2 ∧ b^{210, 5}_1 ∧ -b^{210, 5}_0 ∧ -p_1050) -> (-b^{210, 6}_2 ∧ -b^{210, 6}_1 ∧ b^{210, 6}_0) c in CNF: c b^{210, 5}_2 ∨ -b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ p_1050 ∨ -b^{210, 6}_2 c b^{210, 5}_2 ∨ -b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ p_1050 ∨ -b^{210, 6}_1 c b^{210, 5}_2 ∨ -b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ p_1050 ∨ b^{210, 6}_0 c in DIMACS: 22133 -22134 22135 1050 -22136 0 22133 -22134 22135 1050 -22137 0 22133 -22134 22135 1050 22138 0 c 1-1 --> 0 c (-b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ b^{210, 5}_0 ∧ -p_1050) -> (-b^{210, 6}_2 ∧ -b^{210, 6}_1 ∧ -b^{210, 6}_0) c in CNF: c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ p_1050 ∨ -b^{210, 6}_2 c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ p_1050 ∨ -b^{210, 6}_1 c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ p_1050 ∨ -b^{210, 6}_0 c in DIMACS: 22133 22134 -22135 1050 -22136 0 22133 22134 -22135 1050 -22137 0 22133 22134 -22135 1050 -22138 0 c 0-1 --> -1 c (-b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ -b^{210, 5}_0 ∧ -p_1050) -> ( b^{210, 6}_2 ∧ -b^{210, 6}_1 ∧ b^{210, 6}_0) c in CNF: c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ p_1050 ∨ b^{210, 6}_2 c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ p_1050 ∨ -b^{210, 6}_1 c b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ p_1050 ∨ b^{210, 6}_0 c in DIMACS: 22133 22134 22135 1050 22136 0 22133 22134 22135 1050 -22137 0 22133 22134 22135 1050 22138 0 c -1-1 --> -2 c ( b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ b^{210, 5}_0 ∧ -p_1050) -> ( b^{210, 6}_2 ∧ b^{210, 6}_1 ∧ -b^{210, 6}_0) c in CNF: c -b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ p_1050 ∨ b^{210, 6}_2 c -b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ p_1050 ∨ b^{210, 6}_1 c -b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ p_1050 ∨ -b^{210, 6}_0 c in DIMACS: -22133 22134 -22135 1050 22136 0 -22133 22134 -22135 1050 22137 0 -22133 22134 -22135 1050 -22138 0 c -2-1 --> break c ( b^{210, 5}_2 ∧ b^{210, 5}_1 ∧ -b^{210, 5}_0 ∧ -p_1050) -> break c in CNF: c -b^{210, 5}_2 ∨ -b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ p_1050 ∨ break c in DIMACS: -22133 -22134 22135 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{210, 5}_2 ∧ -b^{210, 5}_1 ∧ -b^{210, 5}_0 ∧ true) c in CNF: c -b^{210, 5}_2 ∨ b^{210, 5}_1 ∨ b^{210, 5}_0 ∨ false c in DIMACS: -22133 22134 22135 0 c 3 does not represent an automaton state. c -(-b^{210, 5}_2 ∧ b^{210, 5}_1 ∧ b^{210, 5}_0 ∧ true) c in CNF: c b^{210, 5}_2 ∨ -b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ false c in DIMACS: 22133 -22134 -22135 0 c -3 does not represent an automaton state. c -( b^{210, 5}_2 ∧ b^{210, 5}_1 ∧ b^{210, 5}_0 ∧ true) c in CNF: c -b^{210, 5}_2 ∨ -b^{210, 5}_1 ∨ -b^{210, 5}_0 ∨ false c in DIMACS: -22133 -22134 -22135 0 c INIT for k = 211 c -b^{211, 1}_2 c -b^{211, 1}_1 c -b^{211, 1}_0 c in DIMACS: -22139 0 -22140 0 -22141 0 c Transitions for k = 211 c i = 1 c -2+1 --> -1 c ( b^{211, 1}_2 ∧ b^{211, 1}_1 ∧ -b^{211, 1}_0 ∧ p_211) -> ( b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ b^{211, 2}_0) c in CNF: c -b^{211, 1}_2 ∨ -b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ -p_211 ∨ b^{211, 2}_2 c -b^{211, 1}_2 ∨ -b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ -p_211 ∨ -b^{211, 2}_1 c -b^{211, 1}_2 ∨ -b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ -p_211 ∨ b^{211, 2}_0 c in DIMACS: -22139 -22140 22141 -211 22142 0 -22139 -22140 22141 -211 -22143 0 -22139 -22140 22141 -211 22144 0 c -1+1 --> 0 c ( b^{211, 1}_2 ∧ -b^{211, 1}_1 ∧ b^{211, 1}_0 ∧ p_211) -> (-b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ -b^{211, 2}_0) c in CNF: c -b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ -p_211 ∨ -b^{211, 2}_2 c -b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ -p_211 ∨ -b^{211, 2}_1 c -b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ -p_211 ∨ -b^{211, 2}_0 c in DIMACS: -22139 22140 -22141 -211 -22142 0 -22139 22140 -22141 -211 -22143 0 -22139 22140 -22141 -211 -22144 0 c 0+1 --> 1 c (-b^{211, 1}_2 ∧ -b^{211, 1}_1 ∧ -b^{211, 1}_0 ∧ p_211) -> (-b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ b^{211, 2}_0) c in CNF: c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ -p_211 ∨ -b^{211, 2}_2 c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ -p_211 ∨ -b^{211, 2}_1 c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ -p_211 ∨ b^{211, 2}_0 c in DIMACS: 22139 22140 22141 -211 -22142 0 22139 22140 22141 -211 -22143 0 22139 22140 22141 -211 22144 0 c 1+1 --> 2 c (-b^{211, 1}_2 ∧ -b^{211, 1}_1 ∧ b^{211, 1}_0 ∧ p_211) -> (-b^{211, 2}_2 ∧ b^{211, 2}_1 ∧ -b^{211, 2}_0) c in CNF: c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ -p_211 ∨ -b^{211, 2}_2 c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ -p_211 ∨ b^{211, 2}_1 c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ -p_211 ∨ -b^{211, 2}_0 c in DIMACS: 22139 22140 -22141 -211 -22142 0 22139 22140 -22141 -211 22143 0 22139 22140 -22141 -211 -22144 0 c 2+1 --> break c (-b^{211, 1}_2 ∧ b^{211, 1}_1 ∧ -b^{211, 1}_0 ∧ p_211) -> break c in CNF: c b^{211, 1}_2 ∨ -b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ -p_211 ∨ break c in DIMACS: 22139 -22140 22141 -211 1162 0 c 2-1 --> 1 c (-b^{211, 1}_2 ∧ b^{211, 1}_1 ∧ -b^{211, 1}_0 ∧ -p_211) -> (-b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ b^{211, 2}_0) c in CNF: c b^{211, 1}_2 ∨ -b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ p_211 ∨ -b^{211, 2}_2 c b^{211, 1}_2 ∨ -b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ p_211 ∨ -b^{211, 2}_1 c b^{211, 1}_2 ∨ -b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ p_211 ∨ b^{211, 2}_0 c in DIMACS: 22139 -22140 22141 211 -22142 0 22139 -22140 22141 211 -22143 0 22139 -22140 22141 211 22144 0 c 1-1 --> 0 c (-b^{211, 1}_2 ∧ -b^{211, 1}_1 ∧ b^{211, 1}_0 ∧ -p_211) -> (-b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ -b^{211, 2}_0) c in CNF: c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ p_211 ∨ -b^{211, 2}_2 c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ p_211 ∨ -b^{211, 2}_1 c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ p_211 ∨ -b^{211, 2}_0 c in DIMACS: 22139 22140 -22141 211 -22142 0 22139 22140 -22141 211 -22143 0 22139 22140 -22141 211 -22144 0 c 0-1 --> -1 c (-b^{211, 1}_2 ∧ -b^{211, 1}_1 ∧ -b^{211, 1}_0 ∧ -p_211) -> ( b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ b^{211, 2}_0) c in CNF: c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ p_211 ∨ b^{211, 2}_2 c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ p_211 ∨ -b^{211, 2}_1 c b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ p_211 ∨ b^{211, 2}_0 c in DIMACS: 22139 22140 22141 211 22142 0 22139 22140 22141 211 -22143 0 22139 22140 22141 211 22144 0 c -1-1 --> -2 c ( b^{211, 1}_2 ∧ -b^{211, 1}_1 ∧ b^{211, 1}_0 ∧ -p_211) -> ( b^{211, 2}_2 ∧ b^{211, 2}_1 ∧ -b^{211, 2}_0) c in CNF: c -b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ p_211 ∨ b^{211, 2}_2 c -b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ p_211 ∨ b^{211, 2}_1 c -b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ p_211 ∨ -b^{211, 2}_0 c in DIMACS: -22139 22140 -22141 211 22142 0 -22139 22140 -22141 211 22143 0 -22139 22140 -22141 211 -22144 0 c -2-1 --> break c ( b^{211, 1}_2 ∧ b^{211, 1}_1 ∧ -b^{211, 1}_0 ∧ -p_211) -> break c in CNF: c -b^{211, 1}_2 ∨ -b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ p_211 ∨ break c in DIMACS: -22139 -22140 22141 211 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{211, 1}_2 ∧ -b^{211, 1}_1 ∧ -b^{211, 1}_0 ∧ true) c in CNF: c -b^{211, 1}_2 ∨ b^{211, 1}_1 ∨ b^{211, 1}_0 ∨ false c in DIMACS: -22139 22140 22141 0 c 3 does not represent an automaton state. c -(-b^{211, 1}_2 ∧ b^{211, 1}_1 ∧ b^{211, 1}_0 ∧ true) c in CNF: c b^{211, 1}_2 ∨ -b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ false c in DIMACS: 22139 -22140 -22141 0 c -3 does not represent an automaton state. c -( b^{211, 1}_2 ∧ b^{211, 1}_1 ∧ b^{211, 1}_0 ∧ true) c in CNF: c -b^{211, 1}_2 ∨ -b^{211, 1}_1 ∨ -b^{211, 1}_0 ∨ false c in DIMACS: -22139 -22140 -22141 0 c i = 2 c -2+1 --> -1 c ( b^{211, 2}_2 ∧ b^{211, 2}_1 ∧ -b^{211, 2}_0 ∧ p_422) -> ( b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ b^{211, 3}_0) c in CNF: c -b^{211, 2}_2 ∨ -b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ -p_422 ∨ b^{211, 3}_2 c -b^{211, 2}_2 ∨ -b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ -p_422 ∨ -b^{211, 3}_1 c -b^{211, 2}_2 ∨ -b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ -p_422 ∨ b^{211, 3}_0 c in DIMACS: -22142 -22143 22144 -422 22145 0 -22142 -22143 22144 -422 -22146 0 -22142 -22143 22144 -422 22147 0 c -1+1 --> 0 c ( b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ b^{211, 2}_0 ∧ p_422) -> (-b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ -b^{211, 3}_0) c in CNF: c -b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ -p_422 ∨ -b^{211, 3}_2 c -b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ -p_422 ∨ -b^{211, 3}_1 c -b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ -p_422 ∨ -b^{211, 3}_0 c in DIMACS: -22142 22143 -22144 -422 -22145 0 -22142 22143 -22144 -422 -22146 0 -22142 22143 -22144 -422 -22147 0 c 0+1 --> 1 c (-b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ -b^{211, 2}_0 ∧ p_422) -> (-b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ b^{211, 3}_0) c in CNF: c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ -p_422 ∨ -b^{211, 3}_2 c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ -p_422 ∨ -b^{211, 3}_1 c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ -p_422 ∨ b^{211, 3}_0 c in DIMACS: 22142 22143 22144 -422 -22145 0 22142 22143 22144 -422 -22146 0 22142 22143 22144 -422 22147 0 c 1+1 --> 2 c (-b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ b^{211, 2}_0 ∧ p_422) -> (-b^{211, 3}_2 ∧ b^{211, 3}_1 ∧ -b^{211, 3}_0) c in CNF: c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ -p_422 ∨ -b^{211, 3}_2 c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ -p_422 ∨ b^{211, 3}_1 c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ -p_422 ∨ -b^{211, 3}_0 c in DIMACS: 22142 22143 -22144 -422 -22145 0 22142 22143 -22144 -422 22146 0 22142 22143 -22144 -422 -22147 0 c 2+1 --> break c (-b^{211, 2}_2 ∧ b^{211, 2}_1 ∧ -b^{211, 2}_0 ∧ p_422) -> break c in CNF: c b^{211, 2}_2 ∨ -b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ -p_422 ∨ break c in DIMACS: 22142 -22143 22144 -422 1162 0 c 2-1 --> 1 c (-b^{211, 2}_2 ∧ b^{211, 2}_1 ∧ -b^{211, 2}_0 ∧ -p_422) -> (-b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ b^{211, 3}_0) c in CNF: c b^{211, 2}_2 ∨ -b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ p_422 ∨ -b^{211, 3}_2 c b^{211, 2}_2 ∨ -b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ p_422 ∨ -b^{211, 3}_1 c b^{211, 2}_2 ∨ -b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ p_422 ∨ b^{211, 3}_0 c in DIMACS: 22142 -22143 22144 422 -22145 0 22142 -22143 22144 422 -22146 0 22142 -22143 22144 422 22147 0 c 1-1 --> 0 c (-b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ b^{211, 2}_0 ∧ -p_422) -> (-b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ -b^{211, 3}_0) c in CNF: c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ p_422 ∨ -b^{211, 3}_2 c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ p_422 ∨ -b^{211, 3}_1 c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ p_422 ∨ -b^{211, 3}_0 c in DIMACS: 22142 22143 -22144 422 -22145 0 22142 22143 -22144 422 -22146 0 22142 22143 -22144 422 -22147 0 c 0-1 --> -1 c (-b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ -b^{211, 2}_0 ∧ -p_422) -> ( b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ b^{211, 3}_0) c in CNF: c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ p_422 ∨ b^{211, 3}_2 c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ p_422 ∨ -b^{211, 3}_1 c b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ p_422 ∨ b^{211, 3}_0 c in DIMACS: 22142 22143 22144 422 22145 0 22142 22143 22144 422 -22146 0 22142 22143 22144 422 22147 0 c -1-1 --> -2 c ( b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ b^{211, 2}_0 ∧ -p_422) -> ( b^{211, 3}_2 ∧ b^{211, 3}_1 ∧ -b^{211, 3}_0) c in CNF: c -b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ p_422 ∨ b^{211, 3}_2 c -b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ p_422 ∨ b^{211, 3}_1 c -b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ p_422 ∨ -b^{211, 3}_0 c in DIMACS: -22142 22143 -22144 422 22145 0 -22142 22143 -22144 422 22146 0 -22142 22143 -22144 422 -22147 0 c -2-1 --> break c ( b^{211, 2}_2 ∧ b^{211, 2}_1 ∧ -b^{211, 2}_0 ∧ -p_422) -> break c in CNF: c -b^{211, 2}_2 ∨ -b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ p_422 ∨ break c in DIMACS: -22142 -22143 22144 422 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{211, 2}_2 ∧ -b^{211, 2}_1 ∧ -b^{211, 2}_0 ∧ true) c in CNF: c -b^{211, 2}_2 ∨ b^{211, 2}_1 ∨ b^{211, 2}_0 ∨ false c in DIMACS: -22142 22143 22144 0 c 3 does not represent an automaton state. c -(-b^{211, 2}_2 ∧ b^{211, 2}_1 ∧ b^{211, 2}_0 ∧ true) c in CNF: c b^{211, 2}_2 ∨ -b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ false c in DIMACS: 22142 -22143 -22144 0 c -3 does not represent an automaton state. c -( b^{211, 2}_2 ∧ b^{211, 2}_1 ∧ b^{211, 2}_0 ∧ true) c in CNF: c -b^{211, 2}_2 ∨ -b^{211, 2}_1 ∨ -b^{211, 2}_0 ∨ false c in DIMACS: -22142 -22143 -22144 0 c i = 3 c -2+1 --> -1 c ( b^{211, 3}_2 ∧ b^{211, 3}_1 ∧ -b^{211, 3}_0 ∧ p_633) -> ( b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ b^{211, 4}_0) c in CNF: c -b^{211, 3}_2 ∨ -b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ -p_633 ∨ b^{211, 4}_2 c -b^{211, 3}_2 ∨ -b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ -p_633 ∨ -b^{211, 4}_1 c -b^{211, 3}_2 ∨ -b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ -p_633 ∨ b^{211, 4}_0 c in DIMACS: -22145 -22146 22147 -633 22148 0 -22145 -22146 22147 -633 -22149 0 -22145 -22146 22147 -633 22150 0 c -1+1 --> 0 c ( b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ b^{211, 3}_0 ∧ p_633) -> (-b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ -b^{211, 4}_0) c in CNF: c -b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ -p_633 ∨ -b^{211, 4}_2 c -b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ -p_633 ∨ -b^{211, 4}_1 c -b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ -p_633 ∨ -b^{211, 4}_0 c in DIMACS: -22145 22146 -22147 -633 -22148 0 -22145 22146 -22147 -633 -22149 0 -22145 22146 -22147 -633 -22150 0 c 0+1 --> 1 c (-b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ -b^{211, 3}_0 ∧ p_633) -> (-b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ b^{211, 4}_0) c in CNF: c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ -p_633 ∨ -b^{211, 4}_2 c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ -p_633 ∨ -b^{211, 4}_1 c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ -p_633 ∨ b^{211, 4}_0 c in DIMACS: 22145 22146 22147 -633 -22148 0 22145 22146 22147 -633 -22149 0 22145 22146 22147 -633 22150 0 c 1+1 --> 2 c (-b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ b^{211, 3}_0 ∧ p_633) -> (-b^{211, 4}_2 ∧ b^{211, 4}_1 ∧ -b^{211, 4}_0) c in CNF: c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ -p_633 ∨ -b^{211, 4}_2 c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ -p_633 ∨ b^{211, 4}_1 c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ -p_633 ∨ -b^{211, 4}_0 c in DIMACS: 22145 22146 -22147 -633 -22148 0 22145 22146 -22147 -633 22149 0 22145 22146 -22147 -633 -22150 0 c 2+1 --> break c (-b^{211, 3}_2 ∧ b^{211, 3}_1 ∧ -b^{211, 3}_0 ∧ p_633) -> break c in CNF: c b^{211, 3}_2 ∨ -b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ -p_633 ∨ break c in DIMACS: 22145 -22146 22147 -633 1162 0 c 2-1 --> 1 c (-b^{211, 3}_2 ∧ b^{211, 3}_1 ∧ -b^{211, 3}_0 ∧ -p_633) -> (-b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ b^{211, 4}_0) c in CNF: c b^{211, 3}_2 ∨ -b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ p_633 ∨ -b^{211, 4}_2 c b^{211, 3}_2 ∨ -b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ p_633 ∨ -b^{211, 4}_1 c b^{211, 3}_2 ∨ -b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ p_633 ∨ b^{211, 4}_0 c in DIMACS: 22145 -22146 22147 633 -22148 0 22145 -22146 22147 633 -22149 0 22145 -22146 22147 633 22150 0 c 1-1 --> 0 c (-b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ b^{211, 3}_0 ∧ -p_633) -> (-b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ -b^{211, 4}_0) c in CNF: c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ p_633 ∨ -b^{211, 4}_2 c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ p_633 ∨ -b^{211, 4}_1 c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ p_633 ∨ -b^{211, 4}_0 c in DIMACS: 22145 22146 -22147 633 -22148 0 22145 22146 -22147 633 -22149 0 22145 22146 -22147 633 -22150 0 c 0-1 --> -1 c (-b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ -b^{211, 3}_0 ∧ -p_633) -> ( b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ b^{211, 4}_0) c in CNF: c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ p_633 ∨ b^{211, 4}_2 c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ p_633 ∨ -b^{211, 4}_1 c b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ p_633 ∨ b^{211, 4}_0 c in DIMACS: 22145 22146 22147 633 22148 0 22145 22146 22147 633 -22149 0 22145 22146 22147 633 22150 0 c -1-1 --> -2 c ( b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ b^{211, 3}_0 ∧ -p_633) -> ( b^{211, 4}_2 ∧ b^{211, 4}_1 ∧ -b^{211, 4}_0) c in CNF: c -b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ p_633 ∨ b^{211, 4}_2 c -b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ p_633 ∨ b^{211, 4}_1 c -b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ p_633 ∨ -b^{211, 4}_0 c in DIMACS: -22145 22146 -22147 633 22148 0 -22145 22146 -22147 633 22149 0 -22145 22146 -22147 633 -22150 0 c -2-1 --> break c ( b^{211, 3}_2 ∧ b^{211, 3}_1 ∧ -b^{211, 3}_0 ∧ -p_633) -> break c in CNF: c -b^{211, 3}_2 ∨ -b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ p_633 ∨ break c in DIMACS: -22145 -22146 22147 633 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{211, 3}_2 ∧ -b^{211, 3}_1 ∧ -b^{211, 3}_0 ∧ true) c in CNF: c -b^{211, 3}_2 ∨ b^{211, 3}_1 ∨ b^{211, 3}_0 ∨ false c in DIMACS: -22145 22146 22147 0 c 3 does not represent an automaton state. c -(-b^{211, 3}_2 ∧ b^{211, 3}_1 ∧ b^{211, 3}_0 ∧ true) c in CNF: c b^{211, 3}_2 ∨ -b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ false c in DIMACS: 22145 -22146 -22147 0 c -3 does not represent an automaton state. c -( b^{211, 3}_2 ∧ b^{211, 3}_1 ∧ b^{211, 3}_0 ∧ true) c in CNF: c -b^{211, 3}_2 ∨ -b^{211, 3}_1 ∨ -b^{211, 3}_0 ∨ false c in DIMACS: -22145 -22146 -22147 0 c i = 4 c -2+1 --> -1 c ( b^{211, 4}_2 ∧ b^{211, 4}_1 ∧ -b^{211, 4}_0 ∧ p_844) -> ( b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ b^{211, 5}_0) c in CNF: c -b^{211, 4}_2 ∨ -b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ -p_844 ∨ b^{211, 5}_2 c -b^{211, 4}_2 ∨ -b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ -p_844 ∨ -b^{211, 5}_1 c -b^{211, 4}_2 ∨ -b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ -p_844 ∨ b^{211, 5}_0 c in DIMACS: -22148 -22149 22150 -844 22151 0 -22148 -22149 22150 -844 -22152 0 -22148 -22149 22150 -844 22153 0 c -1+1 --> 0 c ( b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ b^{211, 4}_0 ∧ p_844) -> (-b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ -b^{211, 5}_0) c in CNF: c -b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ -p_844 ∨ -b^{211, 5}_2 c -b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ -p_844 ∨ -b^{211, 5}_1 c -b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ -p_844 ∨ -b^{211, 5}_0 c in DIMACS: -22148 22149 -22150 -844 -22151 0 -22148 22149 -22150 -844 -22152 0 -22148 22149 -22150 -844 -22153 0 c 0+1 --> 1 c (-b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ -b^{211, 4}_0 ∧ p_844) -> (-b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ b^{211, 5}_0) c in CNF: c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ -p_844 ∨ -b^{211, 5}_2 c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ -p_844 ∨ -b^{211, 5}_1 c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ -p_844 ∨ b^{211, 5}_0 c in DIMACS: 22148 22149 22150 -844 -22151 0 22148 22149 22150 -844 -22152 0 22148 22149 22150 -844 22153 0 c 1+1 --> 2 c (-b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ b^{211, 4}_0 ∧ p_844) -> (-b^{211, 5}_2 ∧ b^{211, 5}_1 ∧ -b^{211, 5}_0) c in CNF: c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ -p_844 ∨ -b^{211, 5}_2 c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ -p_844 ∨ b^{211, 5}_1 c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ -p_844 ∨ -b^{211, 5}_0 c in DIMACS: 22148 22149 -22150 -844 -22151 0 22148 22149 -22150 -844 22152 0 22148 22149 -22150 -844 -22153 0 c 2+1 --> break c (-b^{211, 4}_2 ∧ b^{211, 4}_1 ∧ -b^{211, 4}_0 ∧ p_844) -> break c in CNF: c b^{211, 4}_2 ∨ -b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ -p_844 ∨ break c in DIMACS: 22148 -22149 22150 -844 1162 0 c 2-1 --> 1 c (-b^{211, 4}_2 ∧ b^{211, 4}_1 ∧ -b^{211, 4}_0 ∧ -p_844) -> (-b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ b^{211, 5}_0) c in CNF: c b^{211, 4}_2 ∨ -b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ p_844 ∨ -b^{211, 5}_2 c b^{211, 4}_2 ∨ -b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ p_844 ∨ -b^{211, 5}_1 c b^{211, 4}_2 ∨ -b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ p_844 ∨ b^{211, 5}_0 c in DIMACS: 22148 -22149 22150 844 -22151 0 22148 -22149 22150 844 -22152 0 22148 -22149 22150 844 22153 0 c 1-1 --> 0 c (-b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ b^{211, 4}_0 ∧ -p_844) -> (-b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ -b^{211, 5}_0) c in CNF: c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ p_844 ∨ -b^{211, 5}_2 c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ p_844 ∨ -b^{211, 5}_1 c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ p_844 ∨ -b^{211, 5}_0 c in DIMACS: 22148 22149 -22150 844 -22151 0 22148 22149 -22150 844 -22152 0 22148 22149 -22150 844 -22153 0 c 0-1 --> -1 c (-b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ -b^{211, 4}_0 ∧ -p_844) -> ( b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ b^{211, 5}_0) c in CNF: c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ p_844 ∨ b^{211, 5}_2 c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ p_844 ∨ -b^{211, 5}_1 c b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ p_844 ∨ b^{211, 5}_0 c in DIMACS: 22148 22149 22150 844 22151 0 22148 22149 22150 844 -22152 0 22148 22149 22150 844 22153 0 c -1-1 --> -2 c ( b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ b^{211, 4}_0 ∧ -p_844) -> ( b^{211, 5}_2 ∧ b^{211, 5}_1 ∧ -b^{211, 5}_0) c in CNF: c -b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ p_844 ∨ b^{211, 5}_2 c -b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ p_844 ∨ b^{211, 5}_1 c -b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ p_844 ∨ -b^{211, 5}_0 c in DIMACS: -22148 22149 -22150 844 22151 0 -22148 22149 -22150 844 22152 0 -22148 22149 -22150 844 -22153 0 c -2-1 --> break c ( b^{211, 4}_2 ∧ b^{211, 4}_1 ∧ -b^{211, 4}_0 ∧ -p_844) -> break c in CNF: c -b^{211, 4}_2 ∨ -b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ p_844 ∨ break c in DIMACS: -22148 -22149 22150 844 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{211, 4}_2 ∧ -b^{211, 4}_1 ∧ -b^{211, 4}_0 ∧ true) c in CNF: c -b^{211, 4}_2 ∨ b^{211, 4}_1 ∨ b^{211, 4}_0 ∨ false c in DIMACS: -22148 22149 22150 0 c 3 does not represent an automaton state. c -(-b^{211, 4}_2 ∧ b^{211, 4}_1 ∧ b^{211, 4}_0 ∧ true) c in CNF: c b^{211, 4}_2 ∨ -b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ false c in DIMACS: 22148 -22149 -22150 0 c -3 does not represent an automaton state. c -( b^{211, 4}_2 ∧ b^{211, 4}_1 ∧ b^{211, 4}_0 ∧ true) c in CNF: c -b^{211, 4}_2 ∨ -b^{211, 4}_1 ∨ -b^{211, 4}_0 ∨ false c in DIMACS: -22148 -22149 -22150 0 c i = 5 c -2+1 --> -1 c ( b^{211, 5}_2 ∧ b^{211, 5}_1 ∧ -b^{211, 5}_0 ∧ p_1055) -> ( b^{211, 6}_2 ∧ -b^{211, 6}_1 ∧ b^{211, 6}_0) c in CNF: c -b^{211, 5}_2 ∨ -b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ -p_1055 ∨ b^{211, 6}_2 c -b^{211, 5}_2 ∨ -b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ -p_1055 ∨ -b^{211, 6}_1 c -b^{211, 5}_2 ∨ -b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ -p_1055 ∨ b^{211, 6}_0 c in DIMACS: -22151 -22152 22153 -1055 22154 0 -22151 -22152 22153 -1055 -22155 0 -22151 -22152 22153 -1055 22156 0 c -1+1 --> 0 c ( b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ b^{211, 5}_0 ∧ p_1055) -> (-b^{211, 6}_2 ∧ -b^{211, 6}_1 ∧ -b^{211, 6}_0) c in CNF: c -b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ -p_1055 ∨ -b^{211, 6}_2 c -b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ -p_1055 ∨ -b^{211, 6}_1 c -b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ -p_1055 ∨ -b^{211, 6}_0 c in DIMACS: -22151 22152 -22153 -1055 -22154 0 -22151 22152 -22153 -1055 -22155 0 -22151 22152 -22153 -1055 -22156 0 c 0+1 --> 1 c (-b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ -b^{211, 5}_0 ∧ p_1055) -> (-b^{211, 6}_2 ∧ -b^{211, 6}_1 ∧ b^{211, 6}_0) c in CNF: c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ -p_1055 ∨ -b^{211, 6}_2 c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ -p_1055 ∨ -b^{211, 6}_1 c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ -p_1055 ∨ b^{211, 6}_0 c in DIMACS: 22151 22152 22153 -1055 -22154 0 22151 22152 22153 -1055 -22155 0 22151 22152 22153 -1055 22156 0 c 1+1 --> 2 c (-b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ b^{211, 5}_0 ∧ p_1055) -> (-b^{211, 6}_2 ∧ b^{211, 6}_1 ∧ -b^{211, 6}_0) c in CNF: c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ -p_1055 ∨ -b^{211, 6}_2 c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ -p_1055 ∨ b^{211, 6}_1 c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ -p_1055 ∨ -b^{211, 6}_0 c in DIMACS: 22151 22152 -22153 -1055 -22154 0 22151 22152 -22153 -1055 22155 0 22151 22152 -22153 -1055 -22156 0 c 2+1 --> break c (-b^{211, 5}_2 ∧ b^{211, 5}_1 ∧ -b^{211, 5}_0 ∧ p_1055) -> break c in CNF: c b^{211, 5}_2 ∨ -b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ -p_1055 ∨ break c in DIMACS: 22151 -22152 22153 -1055 1162 0 c 2-1 --> 1 c (-b^{211, 5}_2 ∧ b^{211, 5}_1 ∧ -b^{211, 5}_0 ∧ -p_1055) -> (-b^{211, 6}_2 ∧ -b^{211, 6}_1 ∧ b^{211, 6}_0) c in CNF: c b^{211, 5}_2 ∨ -b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ p_1055 ∨ -b^{211, 6}_2 c b^{211, 5}_2 ∨ -b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ p_1055 ∨ -b^{211, 6}_1 c b^{211, 5}_2 ∨ -b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ p_1055 ∨ b^{211, 6}_0 c in DIMACS: 22151 -22152 22153 1055 -22154 0 22151 -22152 22153 1055 -22155 0 22151 -22152 22153 1055 22156 0 c 1-1 --> 0 c (-b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ b^{211, 5}_0 ∧ -p_1055) -> (-b^{211, 6}_2 ∧ -b^{211, 6}_1 ∧ -b^{211, 6}_0) c in CNF: c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ p_1055 ∨ -b^{211, 6}_2 c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ p_1055 ∨ -b^{211, 6}_1 c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ p_1055 ∨ -b^{211, 6}_0 c in DIMACS: 22151 22152 -22153 1055 -22154 0 22151 22152 -22153 1055 -22155 0 22151 22152 -22153 1055 -22156 0 c 0-1 --> -1 c (-b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ -b^{211, 5}_0 ∧ -p_1055) -> ( b^{211, 6}_2 ∧ -b^{211, 6}_1 ∧ b^{211, 6}_0) c in CNF: c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ p_1055 ∨ b^{211, 6}_2 c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ p_1055 ∨ -b^{211, 6}_1 c b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ p_1055 ∨ b^{211, 6}_0 c in DIMACS: 22151 22152 22153 1055 22154 0 22151 22152 22153 1055 -22155 0 22151 22152 22153 1055 22156 0 c -1-1 --> -2 c ( b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ b^{211, 5}_0 ∧ -p_1055) -> ( b^{211, 6}_2 ∧ b^{211, 6}_1 ∧ -b^{211, 6}_0) c in CNF: c -b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ p_1055 ∨ b^{211, 6}_2 c -b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ p_1055 ∨ b^{211, 6}_1 c -b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ p_1055 ∨ -b^{211, 6}_0 c in DIMACS: -22151 22152 -22153 1055 22154 0 -22151 22152 -22153 1055 22155 0 -22151 22152 -22153 1055 -22156 0 c -2-1 --> break c ( b^{211, 5}_2 ∧ b^{211, 5}_1 ∧ -b^{211, 5}_0 ∧ -p_1055) -> break c in CNF: c -b^{211, 5}_2 ∨ -b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ p_1055 ∨ break c in DIMACS: -22151 -22152 22153 1055 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{211, 5}_2 ∧ -b^{211, 5}_1 ∧ -b^{211, 5}_0 ∧ true) c in CNF: c -b^{211, 5}_2 ∨ b^{211, 5}_1 ∨ b^{211, 5}_0 ∨ false c in DIMACS: -22151 22152 22153 0 c 3 does not represent an automaton state. c -(-b^{211, 5}_2 ∧ b^{211, 5}_1 ∧ b^{211, 5}_0 ∧ true) c in CNF: c b^{211, 5}_2 ∨ -b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ false c in DIMACS: 22151 -22152 -22153 0 c -3 does not represent an automaton state. c -( b^{211, 5}_2 ∧ b^{211, 5}_1 ∧ b^{211, 5}_0 ∧ true) c in CNF: c -b^{211, 5}_2 ∨ -b^{211, 5}_1 ∨ -b^{211, 5}_0 ∨ false c in DIMACS: -22151 -22152 -22153 0 c INIT for k = 212 c -b^{212, 1}_2 c -b^{212, 1}_1 c -b^{212, 1}_0 c in DIMACS: -22157 0 -22158 0 -22159 0 c Transitions for k = 212 c i = 1 c -2+1 --> -1 c ( b^{212, 1}_2 ∧ b^{212, 1}_1 ∧ -b^{212, 1}_0 ∧ p_212) -> ( b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ b^{212, 2}_0) c in CNF: c -b^{212, 1}_2 ∨ -b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ -p_212 ∨ b^{212, 2}_2 c -b^{212, 1}_2 ∨ -b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ -p_212 ∨ -b^{212, 2}_1 c -b^{212, 1}_2 ∨ -b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ -p_212 ∨ b^{212, 2}_0 c in DIMACS: -22157 -22158 22159 -212 22160 0 -22157 -22158 22159 -212 -22161 0 -22157 -22158 22159 -212 22162 0 c -1+1 --> 0 c ( b^{212, 1}_2 ∧ -b^{212, 1}_1 ∧ b^{212, 1}_0 ∧ p_212) -> (-b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ -b^{212, 2}_0) c in CNF: c -b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ -p_212 ∨ -b^{212, 2}_2 c -b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ -p_212 ∨ -b^{212, 2}_1 c -b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ -p_212 ∨ -b^{212, 2}_0 c in DIMACS: -22157 22158 -22159 -212 -22160 0 -22157 22158 -22159 -212 -22161 0 -22157 22158 -22159 -212 -22162 0 c 0+1 --> 1 c (-b^{212, 1}_2 ∧ -b^{212, 1}_1 ∧ -b^{212, 1}_0 ∧ p_212) -> (-b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ b^{212, 2}_0) c in CNF: c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ -p_212 ∨ -b^{212, 2}_2 c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ -p_212 ∨ -b^{212, 2}_1 c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ -p_212 ∨ b^{212, 2}_0 c in DIMACS: 22157 22158 22159 -212 -22160 0 22157 22158 22159 -212 -22161 0 22157 22158 22159 -212 22162 0 c 1+1 --> 2 c (-b^{212, 1}_2 ∧ -b^{212, 1}_1 ∧ b^{212, 1}_0 ∧ p_212) -> (-b^{212, 2}_2 ∧ b^{212, 2}_1 ∧ -b^{212, 2}_0) c in CNF: c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ -p_212 ∨ -b^{212, 2}_2 c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ -p_212 ∨ b^{212, 2}_1 c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ -p_212 ∨ -b^{212, 2}_0 c in DIMACS: 22157 22158 -22159 -212 -22160 0 22157 22158 -22159 -212 22161 0 22157 22158 -22159 -212 -22162 0 c 2+1 --> break c (-b^{212, 1}_2 ∧ b^{212, 1}_1 ∧ -b^{212, 1}_0 ∧ p_212) -> break c in CNF: c b^{212, 1}_2 ∨ -b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ -p_212 ∨ break c in DIMACS: 22157 -22158 22159 -212 1162 0 c 2-1 --> 1 c (-b^{212, 1}_2 ∧ b^{212, 1}_1 ∧ -b^{212, 1}_0 ∧ -p_212) -> (-b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ b^{212, 2}_0) c in CNF: c b^{212, 1}_2 ∨ -b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ p_212 ∨ -b^{212, 2}_2 c b^{212, 1}_2 ∨ -b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ p_212 ∨ -b^{212, 2}_1 c b^{212, 1}_2 ∨ -b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ p_212 ∨ b^{212, 2}_0 c in DIMACS: 22157 -22158 22159 212 -22160 0 22157 -22158 22159 212 -22161 0 22157 -22158 22159 212 22162 0 c 1-1 --> 0 c (-b^{212, 1}_2 ∧ -b^{212, 1}_1 ∧ b^{212, 1}_0 ∧ -p_212) -> (-b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ -b^{212, 2}_0) c in CNF: c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ p_212 ∨ -b^{212, 2}_2 c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ p_212 ∨ -b^{212, 2}_1 c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ p_212 ∨ -b^{212, 2}_0 c in DIMACS: 22157 22158 -22159 212 -22160 0 22157 22158 -22159 212 -22161 0 22157 22158 -22159 212 -22162 0 c 0-1 --> -1 c (-b^{212, 1}_2 ∧ -b^{212, 1}_1 ∧ -b^{212, 1}_0 ∧ -p_212) -> ( b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ b^{212, 2}_0) c in CNF: c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ p_212 ∨ b^{212, 2}_2 c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ p_212 ∨ -b^{212, 2}_1 c b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ p_212 ∨ b^{212, 2}_0 c in DIMACS: 22157 22158 22159 212 22160 0 22157 22158 22159 212 -22161 0 22157 22158 22159 212 22162 0 c -1-1 --> -2 c ( b^{212, 1}_2 ∧ -b^{212, 1}_1 ∧ b^{212, 1}_0 ∧ -p_212) -> ( b^{212, 2}_2 ∧ b^{212, 2}_1 ∧ -b^{212, 2}_0) c in CNF: c -b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ p_212 ∨ b^{212, 2}_2 c -b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ p_212 ∨ b^{212, 2}_1 c -b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ p_212 ∨ -b^{212, 2}_0 c in DIMACS: -22157 22158 -22159 212 22160 0 -22157 22158 -22159 212 22161 0 -22157 22158 -22159 212 -22162 0 c -2-1 --> break c ( b^{212, 1}_2 ∧ b^{212, 1}_1 ∧ -b^{212, 1}_0 ∧ -p_212) -> break c in CNF: c -b^{212, 1}_2 ∨ -b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ p_212 ∨ break c in DIMACS: -22157 -22158 22159 212 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{212, 1}_2 ∧ -b^{212, 1}_1 ∧ -b^{212, 1}_0 ∧ true) c in CNF: c -b^{212, 1}_2 ∨ b^{212, 1}_1 ∨ b^{212, 1}_0 ∨ false c in DIMACS: -22157 22158 22159 0 c 3 does not represent an automaton state. c -(-b^{212, 1}_2 ∧ b^{212, 1}_1 ∧ b^{212, 1}_0 ∧ true) c in CNF: c b^{212, 1}_2 ∨ -b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ false c in DIMACS: 22157 -22158 -22159 0 c -3 does not represent an automaton state. c -( b^{212, 1}_2 ∧ b^{212, 1}_1 ∧ b^{212, 1}_0 ∧ true) c in CNF: c -b^{212, 1}_2 ∨ -b^{212, 1}_1 ∨ -b^{212, 1}_0 ∨ false c in DIMACS: -22157 -22158 -22159 0 c i = 2 c -2+1 --> -1 c ( b^{212, 2}_2 ∧ b^{212, 2}_1 ∧ -b^{212, 2}_0 ∧ p_424) -> ( b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ b^{212, 3}_0) c in CNF: c -b^{212, 2}_2 ∨ -b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ -p_424 ∨ b^{212, 3}_2 c -b^{212, 2}_2 ∨ -b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ -p_424 ∨ -b^{212, 3}_1 c -b^{212, 2}_2 ∨ -b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ -p_424 ∨ b^{212, 3}_0 c in DIMACS: -22160 -22161 22162 -424 22163 0 -22160 -22161 22162 -424 -22164 0 -22160 -22161 22162 -424 22165 0 c -1+1 --> 0 c ( b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ b^{212, 2}_0 ∧ p_424) -> (-b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ -b^{212, 3}_0) c in CNF: c -b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ -p_424 ∨ -b^{212, 3}_2 c -b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ -p_424 ∨ -b^{212, 3}_1 c -b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ -p_424 ∨ -b^{212, 3}_0 c in DIMACS: -22160 22161 -22162 -424 -22163 0 -22160 22161 -22162 -424 -22164 0 -22160 22161 -22162 -424 -22165 0 c 0+1 --> 1 c (-b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ -b^{212, 2}_0 ∧ p_424) -> (-b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ b^{212, 3}_0) c in CNF: c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ -p_424 ∨ -b^{212, 3}_2 c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ -p_424 ∨ -b^{212, 3}_1 c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ -p_424 ∨ b^{212, 3}_0 c in DIMACS: 22160 22161 22162 -424 -22163 0 22160 22161 22162 -424 -22164 0 22160 22161 22162 -424 22165 0 c 1+1 --> 2 c (-b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ b^{212, 2}_0 ∧ p_424) -> (-b^{212, 3}_2 ∧ b^{212, 3}_1 ∧ -b^{212, 3}_0) c in CNF: c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ -p_424 ∨ -b^{212, 3}_2 c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ -p_424 ∨ b^{212, 3}_1 c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ -p_424 ∨ -b^{212, 3}_0 c in DIMACS: 22160 22161 -22162 -424 -22163 0 22160 22161 -22162 -424 22164 0 22160 22161 -22162 -424 -22165 0 c 2+1 --> break c (-b^{212, 2}_2 ∧ b^{212, 2}_1 ∧ -b^{212, 2}_0 ∧ p_424) -> break c in CNF: c b^{212, 2}_2 ∨ -b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ -p_424 ∨ break c in DIMACS: 22160 -22161 22162 -424 1162 0 c 2-1 --> 1 c (-b^{212, 2}_2 ∧ b^{212, 2}_1 ∧ -b^{212, 2}_0 ∧ -p_424) -> (-b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ b^{212, 3}_0) c in CNF: c b^{212, 2}_2 ∨ -b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ p_424 ∨ -b^{212, 3}_2 c b^{212, 2}_2 ∨ -b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ p_424 ∨ -b^{212, 3}_1 c b^{212, 2}_2 ∨ -b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ p_424 ∨ b^{212, 3}_0 c in DIMACS: 22160 -22161 22162 424 -22163 0 22160 -22161 22162 424 -22164 0 22160 -22161 22162 424 22165 0 c 1-1 --> 0 c (-b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ b^{212, 2}_0 ∧ -p_424) -> (-b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ -b^{212, 3}_0) c in CNF: c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ p_424 ∨ -b^{212, 3}_2 c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ p_424 ∨ -b^{212, 3}_1 c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ p_424 ∨ -b^{212, 3}_0 c in DIMACS: 22160 22161 -22162 424 -22163 0 22160 22161 -22162 424 -22164 0 22160 22161 -22162 424 -22165 0 c 0-1 --> -1 c (-b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ -b^{212, 2}_0 ∧ -p_424) -> ( b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ b^{212, 3}_0) c in CNF: c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ p_424 ∨ b^{212, 3}_2 c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ p_424 ∨ -b^{212, 3}_1 c b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ p_424 ∨ b^{212, 3}_0 c in DIMACS: 22160 22161 22162 424 22163 0 22160 22161 22162 424 -22164 0 22160 22161 22162 424 22165 0 c -1-1 --> -2 c ( b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ b^{212, 2}_0 ∧ -p_424) -> ( b^{212, 3}_2 ∧ b^{212, 3}_1 ∧ -b^{212, 3}_0) c in CNF: c -b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ p_424 ∨ b^{212, 3}_2 c -b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ p_424 ∨ b^{212, 3}_1 c -b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ p_424 ∨ -b^{212, 3}_0 c in DIMACS: -22160 22161 -22162 424 22163 0 -22160 22161 -22162 424 22164 0 -22160 22161 -22162 424 -22165 0 c -2-1 --> break c ( b^{212, 2}_2 ∧ b^{212, 2}_1 ∧ -b^{212, 2}_0 ∧ -p_424) -> break c in CNF: c -b^{212, 2}_2 ∨ -b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ p_424 ∨ break c in DIMACS: -22160 -22161 22162 424 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{212, 2}_2 ∧ -b^{212, 2}_1 ∧ -b^{212, 2}_0 ∧ true) c in CNF: c -b^{212, 2}_2 ∨ b^{212, 2}_1 ∨ b^{212, 2}_0 ∨ false c in DIMACS: -22160 22161 22162 0 c 3 does not represent an automaton state. c -(-b^{212, 2}_2 ∧ b^{212, 2}_1 ∧ b^{212, 2}_0 ∧ true) c in CNF: c b^{212, 2}_2 ∨ -b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ false c in DIMACS: 22160 -22161 -22162 0 c -3 does not represent an automaton state. c -( b^{212, 2}_2 ∧ b^{212, 2}_1 ∧ b^{212, 2}_0 ∧ true) c in CNF: c -b^{212, 2}_2 ∨ -b^{212, 2}_1 ∨ -b^{212, 2}_0 ∨ false c in DIMACS: -22160 -22161 -22162 0 c i = 3 c -2+1 --> -1 c ( b^{212, 3}_2 ∧ b^{212, 3}_1 ∧ -b^{212, 3}_0 ∧ p_636) -> ( b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ b^{212, 4}_0) c in CNF: c -b^{212, 3}_2 ∨ -b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ -p_636 ∨ b^{212, 4}_2 c -b^{212, 3}_2 ∨ -b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ -p_636 ∨ -b^{212, 4}_1 c -b^{212, 3}_2 ∨ -b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ -p_636 ∨ b^{212, 4}_0 c in DIMACS: -22163 -22164 22165 -636 22166 0 -22163 -22164 22165 -636 -22167 0 -22163 -22164 22165 -636 22168 0 c -1+1 --> 0 c ( b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ b^{212, 3}_0 ∧ p_636) -> (-b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ -b^{212, 4}_0) c in CNF: c -b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ -p_636 ∨ -b^{212, 4}_2 c -b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ -p_636 ∨ -b^{212, 4}_1 c -b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ -p_636 ∨ -b^{212, 4}_0 c in DIMACS: -22163 22164 -22165 -636 -22166 0 -22163 22164 -22165 -636 -22167 0 -22163 22164 -22165 -636 -22168 0 c 0+1 --> 1 c (-b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ -b^{212, 3}_0 ∧ p_636) -> (-b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ b^{212, 4}_0) c in CNF: c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ -p_636 ∨ -b^{212, 4}_2 c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ -p_636 ∨ -b^{212, 4}_1 c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ -p_636 ∨ b^{212, 4}_0 c in DIMACS: 22163 22164 22165 -636 -22166 0 22163 22164 22165 -636 -22167 0 22163 22164 22165 -636 22168 0 c 1+1 --> 2 c (-b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ b^{212, 3}_0 ∧ p_636) -> (-b^{212, 4}_2 ∧ b^{212, 4}_1 ∧ -b^{212, 4}_0) c in CNF: c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ -p_636 ∨ -b^{212, 4}_2 c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ -p_636 ∨ b^{212, 4}_1 c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ -p_636 ∨ -b^{212, 4}_0 c in DIMACS: 22163 22164 -22165 -636 -22166 0 22163 22164 -22165 -636 22167 0 22163 22164 -22165 -636 -22168 0 c 2+1 --> break c (-b^{212, 3}_2 ∧ b^{212, 3}_1 ∧ -b^{212, 3}_0 ∧ p_636) -> break c in CNF: c b^{212, 3}_2 ∨ -b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ -p_636 ∨ break c in DIMACS: 22163 -22164 22165 -636 1162 0 c 2-1 --> 1 c (-b^{212, 3}_2 ∧ b^{212, 3}_1 ∧ -b^{212, 3}_0 ∧ -p_636) -> (-b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ b^{212, 4}_0) c in CNF: c b^{212, 3}_2 ∨ -b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ p_636 ∨ -b^{212, 4}_2 c b^{212, 3}_2 ∨ -b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ p_636 ∨ -b^{212, 4}_1 c b^{212, 3}_2 ∨ -b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ p_636 ∨ b^{212, 4}_0 c in DIMACS: 22163 -22164 22165 636 -22166 0 22163 -22164 22165 636 -22167 0 22163 -22164 22165 636 22168 0 c 1-1 --> 0 c (-b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ b^{212, 3}_0 ∧ -p_636) -> (-b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ -b^{212, 4}_0) c in CNF: c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ p_636 ∨ -b^{212, 4}_2 c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ p_636 ∨ -b^{212, 4}_1 c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ p_636 ∨ -b^{212, 4}_0 c in DIMACS: 22163 22164 -22165 636 -22166 0 22163 22164 -22165 636 -22167 0 22163 22164 -22165 636 -22168 0 c 0-1 --> -1 c (-b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ -b^{212, 3}_0 ∧ -p_636) -> ( b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ b^{212, 4}_0) c in CNF: c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ p_636 ∨ b^{212, 4}_2 c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ p_636 ∨ -b^{212, 4}_1 c b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ p_636 ∨ b^{212, 4}_0 c in DIMACS: 22163 22164 22165 636 22166 0 22163 22164 22165 636 -22167 0 22163 22164 22165 636 22168 0 c -1-1 --> -2 c ( b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ b^{212, 3}_0 ∧ -p_636) -> ( b^{212, 4}_2 ∧ b^{212, 4}_1 ∧ -b^{212, 4}_0) c in CNF: c -b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ p_636 ∨ b^{212, 4}_2 c -b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ p_636 ∨ b^{212, 4}_1 c -b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ p_636 ∨ -b^{212, 4}_0 c in DIMACS: -22163 22164 -22165 636 22166 0 -22163 22164 -22165 636 22167 0 -22163 22164 -22165 636 -22168 0 c -2-1 --> break c ( b^{212, 3}_2 ∧ b^{212, 3}_1 ∧ -b^{212, 3}_0 ∧ -p_636) -> break c in CNF: c -b^{212, 3}_2 ∨ -b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ p_636 ∨ break c in DIMACS: -22163 -22164 22165 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{212, 3}_2 ∧ -b^{212, 3}_1 ∧ -b^{212, 3}_0 ∧ true) c in CNF: c -b^{212, 3}_2 ∨ b^{212, 3}_1 ∨ b^{212, 3}_0 ∨ false c in DIMACS: -22163 22164 22165 0 c 3 does not represent an automaton state. c -(-b^{212, 3}_2 ∧ b^{212, 3}_1 ∧ b^{212, 3}_0 ∧ true) c in CNF: c b^{212, 3}_2 ∨ -b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ false c in DIMACS: 22163 -22164 -22165 0 c -3 does not represent an automaton state. c -( b^{212, 3}_2 ∧ b^{212, 3}_1 ∧ b^{212, 3}_0 ∧ true) c in CNF: c -b^{212, 3}_2 ∨ -b^{212, 3}_1 ∨ -b^{212, 3}_0 ∨ false c in DIMACS: -22163 -22164 -22165 0 c i = 4 c -2+1 --> -1 c ( b^{212, 4}_2 ∧ b^{212, 4}_1 ∧ -b^{212, 4}_0 ∧ p_848) -> ( b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ b^{212, 5}_0) c in CNF: c -b^{212, 4}_2 ∨ -b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ -p_848 ∨ b^{212, 5}_2 c -b^{212, 4}_2 ∨ -b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ -p_848 ∨ -b^{212, 5}_1 c -b^{212, 4}_2 ∨ -b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ -p_848 ∨ b^{212, 5}_0 c in DIMACS: -22166 -22167 22168 -848 22169 0 -22166 -22167 22168 -848 -22170 0 -22166 -22167 22168 -848 22171 0 c -1+1 --> 0 c ( b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ b^{212, 4}_0 ∧ p_848) -> (-b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ -b^{212, 5}_0) c in CNF: c -b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ -p_848 ∨ -b^{212, 5}_2 c -b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ -p_848 ∨ -b^{212, 5}_1 c -b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ -p_848 ∨ -b^{212, 5}_0 c in DIMACS: -22166 22167 -22168 -848 -22169 0 -22166 22167 -22168 -848 -22170 0 -22166 22167 -22168 -848 -22171 0 c 0+1 --> 1 c (-b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ -b^{212, 4}_0 ∧ p_848) -> (-b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ b^{212, 5}_0) c in CNF: c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ -p_848 ∨ -b^{212, 5}_2 c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ -p_848 ∨ -b^{212, 5}_1 c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ -p_848 ∨ b^{212, 5}_0 c in DIMACS: 22166 22167 22168 -848 -22169 0 22166 22167 22168 -848 -22170 0 22166 22167 22168 -848 22171 0 c 1+1 --> 2 c (-b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ b^{212, 4}_0 ∧ p_848) -> (-b^{212, 5}_2 ∧ b^{212, 5}_1 ∧ -b^{212, 5}_0) c in CNF: c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ -p_848 ∨ -b^{212, 5}_2 c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ -p_848 ∨ b^{212, 5}_1 c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ -p_848 ∨ -b^{212, 5}_0 c in DIMACS: 22166 22167 -22168 -848 -22169 0 22166 22167 -22168 -848 22170 0 22166 22167 -22168 -848 -22171 0 c 2+1 --> break c (-b^{212, 4}_2 ∧ b^{212, 4}_1 ∧ -b^{212, 4}_0 ∧ p_848) -> break c in CNF: c b^{212, 4}_2 ∨ -b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ -p_848 ∨ break c in DIMACS: 22166 -22167 22168 -848 1162 0 c 2-1 --> 1 c (-b^{212, 4}_2 ∧ b^{212, 4}_1 ∧ -b^{212, 4}_0 ∧ -p_848) -> (-b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ b^{212, 5}_0) c in CNF: c b^{212, 4}_2 ∨ -b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ p_848 ∨ -b^{212, 5}_2 c b^{212, 4}_2 ∨ -b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ p_848 ∨ -b^{212, 5}_1 c b^{212, 4}_2 ∨ -b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ p_848 ∨ b^{212, 5}_0 c in DIMACS: 22166 -22167 22168 848 -22169 0 22166 -22167 22168 848 -22170 0 22166 -22167 22168 848 22171 0 c 1-1 --> 0 c (-b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ b^{212, 4}_0 ∧ -p_848) -> (-b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ -b^{212, 5}_0) c in CNF: c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ p_848 ∨ -b^{212, 5}_2 c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ p_848 ∨ -b^{212, 5}_1 c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ p_848 ∨ -b^{212, 5}_0 c in DIMACS: 22166 22167 -22168 848 -22169 0 22166 22167 -22168 848 -22170 0 22166 22167 -22168 848 -22171 0 c 0-1 --> -1 c (-b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ -b^{212, 4}_0 ∧ -p_848) -> ( b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ b^{212, 5}_0) c in CNF: c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ p_848 ∨ b^{212, 5}_2 c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ p_848 ∨ -b^{212, 5}_1 c b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ p_848 ∨ b^{212, 5}_0 c in DIMACS: 22166 22167 22168 848 22169 0 22166 22167 22168 848 -22170 0 22166 22167 22168 848 22171 0 c -1-1 --> -2 c ( b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ b^{212, 4}_0 ∧ -p_848) -> ( b^{212, 5}_2 ∧ b^{212, 5}_1 ∧ -b^{212, 5}_0) c in CNF: c -b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ p_848 ∨ b^{212, 5}_2 c -b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ p_848 ∨ b^{212, 5}_1 c -b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ p_848 ∨ -b^{212, 5}_0 c in DIMACS: -22166 22167 -22168 848 22169 0 -22166 22167 -22168 848 22170 0 -22166 22167 -22168 848 -22171 0 c -2-1 --> break c ( b^{212, 4}_2 ∧ b^{212, 4}_1 ∧ -b^{212, 4}_0 ∧ -p_848) -> break c in CNF: c -b^{212, 4}_2 ∨ -b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ p_848 ∨ break c in DIMACS: -22166 -22167 22168 848 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{212, 4}_2 ∧ -b^{212, 4}_1 ∧ -b^{212, 4}_0 ∧ true) c in CNF: c -b^{212, 4}_2 ∨ b^{212, 4}_1 ∨ b^{212, 4}_0 ∨ false c in DIMACS: -22166 22167 22168 0 c 3 does not represent an automaton state. c -(-b^{212, 4}_2 ∧ b^{212, 4}_1 ∧ b^{212, 4}_0 ∧ true) c in CNF: c b^{212, 4}_2 ∨ -b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ false c in DIMACS: 22166 -22167 -22168 0 c -3 does not represent an automaton state. c -( b^{212, 4}_2 ∧ b^{212, 4}_1 ∧ b^{212, 4}_0 ∧ true) c in CNF: c -b^{212, 4}_2 ∨ -b^{212, 4}_1 ∨ -b^{212, 4}_0 ∨ false c in DIMACS: -22166 -22167 -22168 0 c i = 5 c -2+1 --> -1 c ( b^{212, 5}_2 ∧ b^{212, 5}_1 ∧ -b^{212, 5}_0 ∧ p_1060) -> ( b^{212, 6}_2 ∧ -b^{212, 6}_1 ∧ b^{212, 6}_0) c in CNF: c -b^{212, 5}_2 ∨ -b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ -p_1060 ∨ b^{212, 6}_2 c -b^{212, 5}_2 ∨ -b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ -p_1060 ∨ -b^{212, 6}_1 c -b^{212, 5}_2 ∨ -b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ -p_1060 ∨ b^{212, 6}_0 c in DIMACS: -22169 -22170 22171 -1060 22172 0 -22169 -22170 22171 -1060 -22173 0 -22169 -22170 22171 -1060 22174 0 c -1+1 --> 0 c ( b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ b^{212, 5}_0 ∧ p_1060) -> (-b^{212, 6}_2 ∧ -b^{212, 6}_1 ∧ -b^{212, 6}_0) c in CNF: c -b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ -p_1060 ∨ -b^{212, 6}_2 c -b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ -p_1060 ∨ -b^{212, 6}_1 c -b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ -p_1060 ∨ -b^{212, 6}_0 c in DIMACS: -22169 22170 -22171 -1060 -22172 0 -22169 22170 -22171 -1060 -22173 0 -22169 22170 -22171 -1060 -22174 0 c 0+1 --> 1 c (-b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ -b^{212, 5}_0 ∧ p_1060) -> (-b^{212, 6}_2 ∧ -b^{212, 6}_1 ∧ b^{212, 6}_0) c in CNF: c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ -p_1060 ∨ -b^{212, 6}_2 c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ -p_1060 ∨ -b^{212, 6}_1 c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ -p_1060 ∨ b^{212, 6}_0 c in DIMACS: 22169 22170 22171 -1060 -22172 0 22169 22170 22171 -1060 -22173 0 22169 22170 22171 -1060 22174 0 c 1+1 --> 2 c (-b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ b^{212, 5}_0 ∧ p_1060) -> (-b^{212, 6}_2 ∧ b^{212, 6}_1 ∧ -b^{212, 6}_0) c in CNF: c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ -p_1060 ∨ -b^{212, 6}_2 c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ -p_1060 ∨ b^{212, 6}_1 c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ -p_1060 ∨ -b^{212, 6}_0 c in DIMACS: 22169 22170 -22171 -1060 -22172 0 22169 22170 -22171 -1060 22173 0 22169 22170 -22171 -1060 -22174 0 c 2+1 --> break c (-b^{212, 5}_2 ∧ b^{212, 5}_1 ∧ -b^{212, 5}_0 ∧ p_1060) -> break c in CNF: c b^{212, 5}_2 ∨ -b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ -p_1060 ∨ break c in DIMACS: 22169 -22170 22171 -1060 1162 0 c 2-1 --> 1 c (-b^{212, 5}_2 ∧ b^{212, 5}_1 ∧ -b^{212, 5}_0 ∧ -p_1060) -> (-b^{212, 6}_2 ∧ -b^{212, 6}_1 ∧ b^{212, 6}_0) c in CNF: c b^{212, 5}_2 ∨ -b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ p_1060 ∨ -b^{212, 6}_2 c b^{212, 5}_2 ∨ -b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ p_1060 ∨ -b^{212, 6}_1 c b^{212, 5}_2 ∨ -b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ p_1060 ∨ b^{212, 6}_0 c in DIMACS: 22169 -22170 22171 1060 -22172 0 22169 -22170 22171 1060 -22173 0 22169 -22170 22171 1060 22174 0 c 1-1 --> 0 c (-b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ b^{212, 5}_0 ∧ -p_1060) -> (-b^{212, 6}_2 ∧ -b^{212, 6}_1 ∧ -b^{212, 6}_0) c in CNF: c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ p_1060 ∨ -b^{212, 6}_2 c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ p_1060 ∨ -b^{212, 6}_1 c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ p_1060 ∨ -b^{212, 6}_0 c in DIMACS: 22169 22170 -22171 1060 -22172 0 22169 22170 -22171 1060 -22173 0 22169 22170 -22171 1060 -22174 0 c 0-1 --> -1 c (-b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ -b^{212, 5}_0 ∧ -p_1060) -> ( b^{212, 6}_2 ∧ -b^{212, 6}_1 ∧ b^{212, 6}_0) c in CNF: c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ p_1060 ∨ b^{212, 6}_2 c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ p_1060 ∨ -b^{212, 6}_1 c b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ p_1060 ∨ b^{212, 6}_0 c in DIMACS: 22169 22170 22171 1060 22172 0 22169 22170 22171 1060 -22173 0 22169 22170 22171 1060 22174 0 c -1-1 --> -2 c ( b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ b^{212, 5}_0 ∧ -p_1060) -> ( b^{212, 6}_2 ∧ b^{212, 6}_1 ∧ -b^{212, 6}_0) c in CNF: c -b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ p_1060 ∨ b^{212, 6}_2 c -b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ p_1060 ∨ b^{212, 6}_1 c -b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ p_1060 ∨ -b^{212, 6}_0 c in DIMACS: -22169 22170 -22171 1060 22172 0 -22169 22170 -22171 1060 22173 0 -22169 22170 -22171 1060 -22174 0 c -2-1 --> break c ( b^{212, 5}_2 ∧ b^{212, 5}_1 ∧ -b^{212, 5}_0 ∧ -p_1060) -> break c in CNF: c -b^{212, 5}_2 ∨ -b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ p_1060 ∨ break c in DIMACS: -22169 -22170 22171 1060 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{212, 5}_2 ∧ -b^{212, 5}_1 ∧ -b^{212, 5}_0 ∧ true) c in CNF: c -b^{212, 5}_2 ∨ b^{212, 5}_1 ∨ b^{212, 5}_0 ∨ false c in DIMACS: -22169 22170 22171 0 c 3 does not represent an automaton state. c -(-b^{212, 5}_2 ∧ b^{212, 5}_1 ∧ b^{212, 5}_0 ∧ true) c in CNF: c b^{212, 5}_2 ∨ -b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ false c in DIMACS: 22169 -22170 -22171 0 c -3 does not represent an automaton state. c -( b^{212, 5}_2 ∧ b^{212, 5}_1 ∧ b^{212, 5}_0 ∧ true) c in CNF: c -b^{212, 5}_2 ∨ -b^{212, 5}_1 ∨ -b^{212, 5}_0 ∨ false c in DIMACS: -22169 -22170 -22171 0 c INIT for k = 213 c -b^{213, 1}_2 c -b^{213, 1}_1 c -b^{213, 1}_0 c in DIMACS: -22175 0 -22176 0 -22177 0 c Transitions for k = 213 c i = 1 c -2+1 --> -1 c ( b^{213, 1}_2 ∧ b^{213, 1}_1 ∧ -b^{213, 1}_0 ∧ p_213) -> ( b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ b^{213, 2}_0) c in CNF: c -b^{213, 1}_2 ∨ -b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ -p_213 ∨ b^{213, 2}_2 c -b^{213, 1}_2 ∨ -b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ -p_213 ∨ -b^{213, 2}_1 c -b^{213, 1}_2 ∨ -b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ -p_213 ∨ b^{213, 2}_0 c in DIMACS: -22175 -22176 22177 -213 22178 0 -22175 -22176 22177 -213 -22179 0 -22175 -22176 22177 -213 22180 0 c -1+1 --> 0 c ( b^{213, 1}_2 ∧ -b^{213, 1}_1 ∧ b^{213, 1}_0 ∧ p_213) -> (-b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ -b^{213, 2}_0) c in CNF: c -b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ -p_213 ∨ -b^{213, 2}_2 c -b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ -p_213 ∨ -b^{213, 2}_1 c -b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ -p_213 ∨ -b^{213, 2}_0 c in DIMACS: -22175 22176 -22177 -213 -22178 0 -22175 22176 -22177 -213 -22179 0 -22175 22176 -22177 -213 -22180 0 c 0+1 --> 1 c (-b^{213, 1}_2 ∧ -b^{213, 1}_1 ∧ -b^{213, 1}_0 ∧ p_213) -> (-b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ b^{213, 2}_0) c in CNF: c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ -p_213 ∨ -b^{213, 2}_2 c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ -p_213 ∨ -b^{213, 2}_1 c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ -p_213 ∨ b^{213, 2}_0 c in DIMACS: 22175 22176 22177 -213 -22178 0 22175 22176 22177 -213 -22179 0 22175 22176 22177 -213 22180 0 c 1+1 --> 2 c (-b^{213, 1}_2 ∧ -b^{213, 1}_1 ∧ b^{213, 1}_0 ∧ p_213) -> (-b^{213, 2}_2 ∧ b^{213, 2}_1 ∧ -b^{213, 2}_0) c in CNF: c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ -p_213 ∨ -b^{213, 2}_2 c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ -p_213 ∨ b^{213, 2}_1 c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ -p_213 ∨ -b^{213, 2}_0 c in DIMACS: 22175 22176 -22177 -213 -22178 0 22175 22176 -22177 -213 22179 0 22175 22176 -22177 -213 -22180 0 c 2+1 --> break c (-b^{213, 1}_2 ∧ b^{213, 1}_1 ∧ -b^{213, 1}_0 ∧ p_213) -> break c in CNF: c b^{213, 1}_2 ∨ -b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ -p_213 ∨ break c in DIMACS: 22175 -22176 22177 -213 1162 0 c 2-1 --> 1 c (-b^{213, 1}_2 ∧ b^{213, 1}_1 ∧ -b^{213, 1}_0 ∧ -p_213) -> (-b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ b^{213, 2}_0) c in CNF: c b^{213, 1}_2 ∨ -b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ p_213 ∨ -b^{213, 2}_2 c b^{213, 1}_2 ∨ -b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ p_213 ∨ -b^{213, 2}_1 c b^{213, 1}_2 ∨ -b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ p_213 ∨ b^{213, 2}_0 c in DIMACS: 22175 -22176 22177 213 -22178 0 22175 -22176 22177 213 -22179 0 22175 -22176 22177 213 22180 0 c 1-1 --> 0 c (-b^{213, 1}_2 ∧ -b^{213, 1}_1 ∧ b^{213, 1}_0 ∧ -p_213) -> (-b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ -b^{213, 2}_0) c in CNF: c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ p_213 ∨ -b^{213, 2}_2 c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ p_213 ∨ -b^{213, 2}_1 c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ p_213 ∨ -b^{213, 2}_0 c in DIMACS: 22175 22176 -22177 213 -22178 0 22175 22176 -22177 213 -22179 0 22175 22176 -22177 213 -22180 0 c 0-1 --> -1 c (-b^{213, 1}_2 ∧ -b^{213, 1}_1 ∧ -b^{213, 1}_0 ∧ -p_213) -> ( b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ b^{213, 2}_0) c in CNF: c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ p_213 ∨ b^{213, 2}_2 c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ p_213 ∨ -b^{213, 2}_1 c b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ p_213 ∨ b^{213, 2}_0 c in DIMACS: 22175 22176 22177 213 22178 0 22175 22176 22177 213 -22179 0 22175 22176 22177 213 22180 0 c -1-1 --> -2 c ( b^{213, 1}_2 ∧ -b^{213, 1}_1 ∧ b^{213, 1}_0 ∧ -p_213) -> ( b^{213, 2}_2 ∧ b^{213, 2}_1 ∧ -b^{213, 2}_0) c in CNF: c -b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ p_213 ∨ b^{213, 2}_2 c -b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ p_213 ∨ b^{213, 2}_1 c -b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ p_213 ∨ -b^{213, 2}_0 c in DIMACS: -22175 22176 -22177 213 22178 0 -22175 22176 -22177 213 22179 0 -22175 22176 -22177 213 -22180 0 c -2-1 --> break c ( b^{213, 1}_2 ∧ b^{213, 1}_1 ∧ -b^{213, 1}_0 ∧ -p_213) -> break c in CNF: c -b^{213, 1}_2 ∨ -b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ p_213 ∨ break c in DIMACS: -22175 -22176 22177 213 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{213, 1}_2 ∧ -b^{213, 1}_1 ∧ -b^{213, 1}_0 ∧ true) c in CNF: c -b^{213, 1}_2 ∨ b^{213, 1}_1 ∨ b^{213, 1}_0 ∨ false c in DIMACS: -22175 22176 22177 0 c 3 does not represent an automaton state. c -(-b^{213, 1}_2 ∧ b^{213, 1}_1 ∧ b^{213, 1}_0 ∧ true) c in CNF: c b^{213, 1}_2 ∨ -b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ false c in DIMACS: 22175 -22176 -22177 0 c -3 does not represent an automaton state. c -( b^{213, 1}_2 ∧ b^{213, 1}_1 ∧ b^{213, 1}_0 ∧ true) c in CNF: c -b^{213, 1}_2 ∨ -b^{213, 1}_1 ∨ -b^{213, 1}_0 ∨ false c in DIMACS: -22175 -22176 -22177 0 c i = 2 c -2+1 --> -1 c ( b^{213, 2}_2 ∧ b^{213, 2}_1 ∧ -b^{213, 2}_0 ∧ p_426) -> ( b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ b^{213, 3}_0) c in CNF: c -b^{213, 2}_2 ∨ -b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ -p_426 ∨ b^{213, 3}_2 c -b^{213, 2}_2 ∨ -b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ -p_426 ∨ -b^{213, 3}_1 c -b^{213, 2}_2 ∨ -b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ -p_426 ∨ b^{213, 3}_0 c in DIMACS: -22178 -22179 22180 -426 22181 0 -22178 -22179 22180 -426 -22182 0 -22178 -22179 22180 -426 22183 0 c -1+1 --> 0 c ( b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ b^{213, 2}_0 ∧ p_426) -> (-b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ -b^{213, 3}_0) c in CNF: c -b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ -p_426 ∨ -b^{213, 3}_2 c -b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ -p_426 ∨ -b^{213, 3}_1 c -b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ -p_426 ∨ -b^{213, 3}_0 c in DIMACS: -22178 22179 -22180 -426 -22181 0 -22178 22179 -22180 -426 -22182 0 -22178 22179 -22180 -426 -22183 0 c 0+1 --> 1 c (-b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ -b^{213, 2}_0 ∧ p_426) -> (-b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ b^{213, 3}_0) c in CNF: c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ -p_426 ∨ -b^{213, 3}_2 c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ -p_426 ∨ -b^{213, 3}_1 c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ -p_426 ∨ b^{213, 3}_0 c in DIMACS: 22178 22179 22180 -426 -22181 0 22178 22179 22180 -426 -22182 0 22178 22179 22180 -426 22183 0 c 1+1 --> 2 c (-b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ b^{213, 2}_0 ∧ p_426) -> (-b^{213, 3}_2 ∧ b^{213, 3}_1 ∧ -b^{213, 3}_0) c in CNF: c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ -p_426 ∨ -b^{213, 3}_2 c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ -p_426 ∨ b^{213, 3}_1 c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ -p_426 ∨ -b^{213, 3}_0 c in DIMACS: 22178 22179 -22180 -426 -22181 0 22178 22179 -22180 -426 22182 0 22178 22179 -22180 -426 -22183 0 c 2+1 --> break c (-b^{213, 2}_2 ∧ b^{213, 2}_1 ∧ -b^{213, 2}_0 ∧ p_426) -> break c in CNF: c b^{213, 2}_2 ∨ -b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ -p_426 ∨ break c in DIMACS: 22178 -22179 22180 -426 1162 0 c 2-1 --> 1 c (-b^{213, 2}_2 ∧ b^{213, 2}_1 ∧ -b^{213, 2}_0 ∧ -p_426) -> (-b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ b^{213, 3}_0) c in CNF: c b^{213, 2}_2 ∨ -b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ p_426 ∨ -b^{213, 3}_2 c b^{213, 2}_2 ∨ -b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ p_426 ∨ -b^{213, 3}_1 c b^{213, 2}_2 ∨ -b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ p_426 ∨ b^{213, 3}_0 c in DIMACS: 22178 -22179 22180 426 -22181 0 22178 -22179 22180 426 -22182 0 22178 -22179 22180 426 22183 0 c 1-1 --> 0 c (-b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ b^{213, 2}_0 ∧ -p_426) -> (-b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ -b^{213, 3}_0) c in CNF: c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ p_426 ∨ -b^{213, 3}_2 c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ p_426 ∨ -b^{213, 3}_1 c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ p_426 ∨ -b^{213, 3}_0 c in DIMACS: 22178 22179 -22180 426 -22181 0 22178 22179 -22180 426 -22182 0 22178 22179 -22180 426 -22183 0 c 0-1 --> -1 c (-b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ -b^{213, 2}_0 ∧ -p_426) -> ( b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ b^{213, 3}_0) c in CNF: c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ p_426 ∨ b^{213, 3}_2 c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ p_426 ∨ -b^{213, 3}_1 c b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ p_426 ∨ b^{213, 3}_0 c in DIMACS: 22178 22179 22180 426 22181 0 22178 22179 22180 426 -22182 0 22178 22179 22180 426 22183 0 c -1-1 --> -2 c ( b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ b^{213, 2}_0 ∧ -p_426) -> ( b^{213, 3}_2 ∧ b^{213, 3}_1 ∧ -b^{213, 3}_0) c in CNF: c -b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ p_426 ∨ b^{213, 3}_2 c -b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ p_426 ∨ b^{213, 3}_1 c -b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ p_426 ∨ -b^{213, 3}_0 c in DIMACS: -22178 22179 -22180 426 22181 0 -22178 22179 -22180 426 22182 0 -22178 22179 -22180 426 -22183 0 c -2-1 --> break c ( b^{213, 2}_2 ∧ b^{213, 2}_1 ∧ -b^{213, 2}_0 ∧ -p_426) -> break c in CNF: c -b^{213, 2}_2 ∨ -b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ p_426 ∨ break c in DIMACS: -22178 -22179 22180 426 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{213, 2}_2 ∧ -b^{213, 2}_1 ∧ -b^{213, 2}_0 ∧ true) c in CNF: c -b^{213, 2}_2 ∨ b^{213, 2}_1 ∨ b^{213, 2}_0 ∨ false c in DIMACS: -22178 22179 22180 0 c 3 does not represent an automaton state. c -(-b^{213, 2}_2 ∧ b^{213, 2}_1 ∧ b^{213, 2}_0 ∧ true) c in CNF: c b^{213, 2}_2 ∨ -b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ false c in DIMACS: 22178 -22179 -22180 0 c -3 does not represent an automaton state. c -( b^{213, 2}_2 ∧ b^{213, 2}_1 ∧ b^{213, 2}_0 ∧ true) c in CNF: c -b^{213, 2}_2 ∨ -b^{213, 2}_1 ∨ -b^{213, 2}_0 ∨ false c in DIMACS: -22178 -22179 -22180 0 c i = 3 c -2+1 --> -1 c ( b^{213, 3}_2 ∧ b^{213, 3}_1 ∧ -b^{213, 3}_0 ∧ p_639) -> ( b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ b^{213, 4}_0) c in CNF: c -b^{213, 3}_2 ∨ -b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ -p_639 ∨ b^{213, 4}_2 c -b^{213, 3}_2 ∨ -b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ -p_639 ∨ -b^{213, 4}_1 c -b^{213, 3}_2 ∨ -b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ -p_639 ∨ b^{213, 4}_0 c in DIMACS: -22181 -22182 22183 -639 22184 0 -22181 -22182 22183 -639 -22185 0 -22181 -22182 22183 -639 22186 0 c -1+1 --> 0 c ( b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ b^{213, 3}_0 ∧ p_639) -> (-b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ -b^{213, 4}_0) c in CNF: c -b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ -p_639 ∨ -b^{213, 4}_2 c -b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ -p_639 ∨ -b^{213, 4}_1 c -b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ -p_639 ∨ -b^{213, 4}_0 c in DIMACS: -22181 22182 -22183 -639 -22184 0 -22181 22182 -22183 -639 -22185 0 -22181 22182 -22183 -639 -22186 0 c 0+1 --> 1 c (-b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ -b^{213, 3}_0 ∧ p_639) -> (-b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ b^{213, 4}_0) c in CNF: c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ -p_639 ∨ -b^{213, 4}_2 c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ -p_639 ∨ -b^{213, 4}_1 c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ -p_639 ∨ b^{213, 4}_0 c in DIMACS: 22181 22182 22183 -639 -22184 0 22181 22182 22183 -639 -22185 0 22181 22182 22183 -639 22186 0 c 1+1 --> 2 c (-b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ b^{213, 3}_0 ∧ p_639) -> (-b^{213, 4}_2 ∧ b^{213, 4}_1 ∧ -b^{213, 4}_0) c in CNF: c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ -p_639 ∨ -b^{213, 4}_2 c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ -p_639 ∨ b^{213, 4}_1 c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ -p_639 ∨ -b^{213, 4}_0 c in DIMACS: 22181 22182 -22183 -639 -22184 0 22181 22182 -22183 -639 22185 0 22181 22182 -22183 -639 -22186 0 c 2+1 --> break c (-b^{213, 3}_2 ∧ b^{213, 3}_1 ∧ -b^{213, 3}_0 ∧ p_639) -> break c in CNF: c b^{213, 3}_2 ∨ -b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ -p_639 ∨ break c in DIMACS: 22181 -22182 22183 -639 1162 0 c 2-1 --> 1 c (-b^{213, 3}_2 ∧ b^{213, 3}_1 ∧ -b^{213, 3}_0 ∧ -p_639) -> (-b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ b^{213, 4}_0) c in CNF: c b^{213, 3}_2 ∨ -b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ p_639 ∨ -b^{213, 4}_2 c b^{213, 3}_2 ∨ -b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ p_639 ∨ -b^{213, 4}_1 c b^{213, 3}_2 ∨ -b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ p_639 ∨ b^{213, 4}_0 c in DIMACS: 22181 -22182 22183 639 -22184 0 22181 -22182 22183 639 -22185 0 22181 -22182 22183 639 22186 0 c 1-1 --> 0 c (-b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ b^{213, 3}_0 ∧ -p_639) -> (-b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ -b^{213, 4}_0) c in CNF: c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ p_639 ∨ -b^{213, 4}_2 c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ p_639 ∨ -b^{213, 4}_1 c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ p_639 ∨ -b^{213, 4}_0 c in DIMACS: 22181 22182 -22183 639 -22184 0 22181 22182 -22183 639 -22185 0 22181 22182 -22183 639 -22186 0 c 0-1 --> -1 c (-b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ -b^{213, 3}_0 ∧ -p_639) -> ( b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ b^{213, 4}_0) c in CNF: c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ p_639 ∨ b^{213, 4}_2 c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ p_639 ∨ -b^{213, 4}_1 c b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ p_639 ∨ b^{213, 4}_0 c in DIMACS: 22181 22182 22183 639 22184 0 22181 22182 22183 639 -22185 0 22181 22182 22183 639 22186 0 c -1-1 --> -2 c ( b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ b^{213, 3}_0 ∧ -p_639) -> ( b^{213, 4}_2 ∧ b^{213, 4}_1 ∧ -b^{213, 4}_0) c in CNF: c -b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ p_639 ∨ b^{213, 4}_2 c -b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ p_639 ∨ b^{213, 4}_1 c -b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ p_639 ∨ -b^{213, 4}_0 c in DIMACS: -22181 22182 -22183 639 22184 0 -22181 22182 -22183 639 22185 0 -22181 22182 -22183 639 -22186 0 c -2-1 --> break c ( b^{213, 3}_2 ∧ b^{213, 3}_1 ∧ -b^{213, 3}_0 ∧ -p_639) -> break c in CNF: c -b^{213, 3}_2 ∨ -b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ p_639 ∨ break c in DIMACS: -22181 -22182 22183 639 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{213, 3}_2 ∧ -b^{213, 3}_1 ∧ -b^{213, 3}_0 ∧ true) c in CNF: c -b^{213, 3}_2 ∨ b^{213, 3}_1 ∨ b^{213, 3}_0 ∨ false c in DIMACS: -22181 22182 22183 0 c 3 does not represent an automaton state. c -(-b^{213, 3}_2 ∧ b^{213, 3}_1 ∧ b^{213, 3}_0 ∧ true) c in CNF: c b^{213, 3}_2 ∨ -b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ false c in DIMACS: 22181 -22182 -22183 0 c -3 does not represent an automaton state. c -( b^{213, 3}_2 ∧ b^{213, 3}_1 ∧ b^{213, 3}_0 ∧ true) c in CNF: c -b^{213, 3}_2 ∨ -b^{213, 3}_1 ∨ -b^{213, 3}_0 ∨ false c in DIMACS: -22181 -22182 -22183 0 c i = 4 c -2+1 --> -1 c ( b^{213, 4}_2 ∧ b^{213, 4}_1 ∧ -b^{213, 4}_0 ∧ p_852) -> ( b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ b^{213, 5}_0) c in CNF: c -b^{213, 4}_2 ∨ -b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ -p_852 ∨ b^{213, 5}_2 c -b^{213, 4}_2 ∨ -b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ -p_852 ∨ -b^{213, 5}_1 c -b^{213, 4}_2 ∨ -b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ -p_852 ∨ b^{213, 5}_0 c in DIMACS: -22184 -22185 22186 -852 22187 0 -22184 -22185 22186 -852 -22188 0 -22184 -22185 22186 -852 22189 0 c -1+1 --> 0 c ( b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ b^{213, 4}_0 ∧ p_852) -> (-b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ -b^{213, 5}_0) c in CNF: c -b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ -p_852 ∨ -b^{213, 5}_2 c -b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ -p_852 ∨ -b^{213, 5}_1 c -b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ -p_852 ∨ -b^{213, 5}_0 c in DIMACS: -22184 22185 -22186 -852 -22187 0 -22184 22185 -22186 -852 -22188 0 -22184 22185 -22186 -852 -22189 0 c 0+1 --> 1 c (-b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ -b^{213, 4}_0 ∧ p_852) -> (-b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ b^{213, 5}_0) c in CNF: c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ -p_852 ∨ -b^{213, 5}_2 c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ -p_852 ∨ -b^{213, 5}_1 c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ -p_852 ∨ b^{213, 5}_0 c in DIMACS: 22184 22185 22186 -852 -22187 0 22184 22185 22186 -852 -22188 0 22184 22185 22186 -852 22189 0 c 1+1 --> 2 c (-b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ b^{213, 4}_0 ∧ p_852) -> (-b^{213, 5}_2 ∧ b^{213, 5}_1 ∧ -b^{213, 5}_0) c in CNF: c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ -p_852 ∨ -b^{213, 5}_2 c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ -p_852 ∨ b^{213, 5}_1 c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ -p_852 ∨ -b^{213, 5}_0 c in DIMACS: 22184 22185 -22186 -852 -22187 0 22184 22185 -22186 -852 22188 0 22184 22185 -22186 -852 -22189 0 c 2+1 --> break c (-b^{213, 4}_2 ∧ b^{213, 4}_1 ∧ -b^{213, 4}_0 ∧ p_852) -> break c in CNF: c b^{213, 4}_2 ∨ -b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ -p_852 ∨ break c in DIMACS: 22184 -22185 22186 -852 1162 0 c 2-1 --> 1 c (-b^{213, 4}_2 ∧ b^{213, 4}_1 ∧ -b^{213, 4}_0 ∧ -p_852) -> (-b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ b^{213, 5}_0) c in CNF: c b^{213, 4}_2 ∨ -b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ p_852 ∨ -b^{213, 5}_2 c b^{213, 4}_2 ∨ -b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ p_852 ∨ -b^{213, 5}_1 c b^{213, 4}_2 ∨ -b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ p_852 ∨ b^{213, 5}_0 c in DIMACS: 22184 -22185 22186 852 -22187 0 22184 -22185 22186 852 -22188 0 22184 -22185 22186 852 22189 0 c 1-1 --> 0 c (-b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ b^{213, 4}_0 ∧ -p_852) -> (-b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ -b^{213, 5}_0) c in CNF: c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ p_852 ∨ -b^{213, 5}_2 c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ p_852 ∨ -b^{213, 5}_1 c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ p_852 ∨ -b^{213, 5}_0 c in DIMACS: 22184 22185 -22186 852 -22187 0 22184 22185 -22186 852 -22188 0 22184 22185 -22186 852 -22189 0 c 0-1 --> -1 c (-b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ -b^{213, 4}_0 ∧ -p_852) -> ( b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ b^{213, 5}_0) c in CNF: c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ p_852 ∨ b^{213, 5}_2 c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ p_852 ∨ -b^{213, 5}_1 c b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ p_852 ∨ b^{213, 5}_0 c in DIMACS: 22184 22185 22186 852 22187 0 22184 22185 22186 852 -22188 0 22184 22185 22186 852 22189 0 c -1-1 --> -2 c ( b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ b^{213, 4}_0 ∧ -p_852) -> ( b^{213, 5}_2 ∧ b^{213, 5}_1 ∧ -b^{213, 5}_0) c in CNF: c -b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ p_852 ∨ b^{213, 5}_2 c -b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ p_852 ∨ b^{213, 5}_1 c -b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ p_852 ∨ -b^{213, 5}_0 c in DIMACS: -22184 22185 -22186 852 22187 0 -22184 22185 -22186 852 22188 0 -22184 22185 -22186 852 -22189 0 c -2-1 --> break c ( b^{213, 4}_2 ∧ b^{213, 4}_1 ∧ -b^{213, 4}_0 ∧ -p_852) -> break c in CNF: c -b^{213, 4}_2 ∨ -b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ p_852 ∨ break c in DIMACS: -22184 -22185 22186 852 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{213, 4}_2 ∧ -b^{213, 4}_1 ∧ -b^{213, 4}_0 ∧ true) c in CNF: c -b^{213, 4}_2 ∨ b^{213, 4}_1 ∨ b^{213, 4}_0 ∨ false c in DIMACS: -22184 22185 22186 0 c 3 does not represent an automaton state. c -(-b^{213, 4}_2 ∧ b^{213, 4}_1 ∧ b^{213, 4}_0 ∧ true) c in CNF: c b^{213, 4}_2 ∨ -b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ false c in DIMACS: 22184 -22185 -22186 0 c -3 does not represent an automaton state. c -( b^{213, 4}_2 ∧ b^{213, 4}_1 ∧ b^{213, 4}_0 ∧ true) c in CNF: c -b^{213, 4}_2 ∨ -b^{213, 4}_1 ∨ -b^{213, 4}_0 ∨ false c in DIMACS: -22184 -22185 -22186 0 c i = 5 c -2+1 --> -1 c ( b^{213, 5}_2 ∧ b^{213, 5}_1 ∧ -b^{213, 5}_0 ∧ p_1065) -> ( b^{213, 6}_2 ∧ -b^{213, 6}_1 ∧ b^{213, 6}_0) c in CNF: c -b^{213, 5}_2 ∨ -b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ -p_1065 ∨ b^{213, 6}_2 c -b^{213, 5}_2 ∨ -b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ -p_1065 ∨ -b^{213, 6}_1 c -b^{213, 5}_2 ∨ -b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ -p_1065 ∨ b^{213, 6}_0 c in DIMACS: -22187 -22188 22189 -1065 22190 0 -22187 -22188 22189 -1065 -22191 0 -22187 -22188 22189 -1065 22192 0 c -1+1 --> 0 c ( b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ b^{213, 5}_0 ∧ p_1065) -> (-b^{213, 6}_2 ∧ -b^{213, 6}_1 ∧ -b^{213, 6}_0) c in CNF: c -b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ -p_1065 ∨ -b^{213, 6}_2 c -b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ -p_1065 ∨ -b^{213, 6}_1 c -b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ -p_1065 ∨ -b^{213, 6}_0 c in DIMACS: -22187 22188 -22189 -1065 -22190 0 -22187 22188 -22189 -1065 -22191 0 -22187 22188 -22189 -1065 -22192 0 c 0+1 --> 1 c (-b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ -b^{213, 5}_0 ∧ p_1065) -> (-b^{213, 6}_2 ∧ -b^{213, 6}_1 ∧ b^{213, 6}_0) c in CNF: c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ -p_1065 ∨ -b^{213, 6}_2 c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ -p_1065 ∨ -b^{213, 6}_1 c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ -p_1065 ∨ b^{213, 6}_0 c in DIMACS: 22187 22188 22189 -1065 -22190 0 22187 22188 22189 -1065 -22191 0 22187 22188 22189 -1065 22192 0 c 1+1 --> 2 c (-b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ b^{213, 5}_0 ∧ p_1065) -> (-b^{213, 6}_2 ∧ b^{213, 6}_1 ∧ -b^{213, 6}_0) c in CNF: c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ -p_1065 ∨ -b^{213, 6}_2 c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ -p_1065 ∨ b^{213, 6}_1 c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ -p_1065 ∨ -b^{213, 6}_0 c in DIMACS: 22187 22188 -22189 -1065 -22190 0 22187 22188 -22189 -1065 22191 0 22187 22188 -22189 -1065 -22192 0 c 2+1 --> break c (-b^{213, 5}_2 ∧ b^{213, 5}_1 ∧ -b^{213, 5}_0 ∧ p_1065) -> break c in CNF: c b^{213, 5}_2 ∨ -b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ -p_1065 ∨ break c in DIMACS: 22187 -22188 22189 -1065 1162 0 c 2-1 --> 1 c (-b^{213, 5}_2 ∧ b^{213, 5}_1 ∧ -b^{213, 5}_0 ∧ -p_1065) -> (-b^{213, 6}_2 ∧ -b^{213, 6}_1 ∧ b^{213, 6}_0) c in CNF: c b^{213, 5}_2 ∨ -b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ p_1065 ∨ -b^{213, 6}_2 c b^{213, 5}_2 ∨ -b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ p_1065 ∨ -b^{213, 6}_1 c b^{213, 5}_2 ∨ -b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ p_1065 ∨ b^{213, 6}_0 c in DIMACS: 22187 -22188 22189 1065 -22190 0 22187 -22188 22189 1065 -22191 0 22187 -22188 22189 1065 22192 0 c 1-1 --> 0 c (-b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ b^{213, 5}_0 ∧ -p_1065) -> (-b^{213, 6}_2 ∧ -b^{213, 6}_1 ∧ -b^{213, 6}_0) c in CNF: c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ p_1065 ∨ -b^{213, 6}_2 c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ p_1065 ∨ -b^{213, 6}_1 c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ p_1065 ∨ -b^{213, 6}_0 c in DIMACS: 22187 22188 -22189 1065 -22190 0 22187 22188 -22189 1065 -22191 0 22187 22188 -22189 1065 -22192 0 c 0-1 --> -1 c (-b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ -b^{213, 5}_0 ∧ -p_1065) -> ( b^{213, 6}_2 ∧ -b^{213, 6}_1 ∧ b^{213, 6}_0) c in CNF: c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ p_1065 ∨ b^{213, 6}_2 c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ p_1065 ∨ -b^{213, 6}_1 c b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ p_1065 ∨ b^{213, 6}_0 c in DIMACS: 22187 22188 22189 1065 22190 0 22187 22188 22189 1065 -22191 0 22187 22188 22189 1065 22192 0 c -1-1 --> -2 c ( b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ b^{213, 5}_0 ∧ -p_1065) -> ( b^{213, 6}_2 ∧ b^{213, 6}_1 ∧ -b^{213, 6}_0) c in CNF: c -b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ p_1065 ∨ b^{213, 6}_2 c -b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ p_1065 ∨ b^{213, 6}_1 c -b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ p_1065 ∨ -b^{213, 6}_0 c in DIMACS: -22187 22188 -22189 1065 22190 0 -22187 22188 -22189 1065 22191 0 -22187 22188 -22189 1065 -22192 0 c -2-1 --> break c ( b^{213, 5}_2 ∧ b^{213, 5}_1 ∧ -b^{213, 5}_0 ∧ -p_1065) -> break c in CNF: c -b^{213, 5}_2 ∨ -b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ p_1065 ∨ break c in DIMACS: -22187 -22188 22189 1065 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{213, 5}_2 ∧ -b^{213, 5}_1 ∧ -b^{213, 5}_0 ∧ true) c in CNF: c -b^{213, 5}_2 ∨ b^{213, 5}_1 ∨ b^{213, 5}_0 ∨ false c in DIMACS: -22187 22188 22189 0 c 3 does not represent an automaton state. c -(-b^{213, 5}_2 ∧ b^{213, 5}_1 ∧ b^{213, 5}_0 ∧ true) c in CNF: c b^{213, 5}_2 ∨ -b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ false c in DIMACS: 22187 -22188 -22189 0 c -3 does not represent an automaton state. c -( b^{213, 5}_2 ∧ b^{213, 5}_1 ∧ b^{213, 5}_0 ∧ true) c in CNF: c -b^{213, 5}_2 ∨ -b^{213, 5}_1 ∨ -b^{213, 5}_0 ∨ false c in DIMACS: -22187 -22188 -22189 0 c INIT for k = 214 c -b^{214, 1}_2 c -b^{214, 1}_1 c -b^{214, 1}_0 c in DIMACS: -22193 0 -22194 0 -22195 0 c Transitions for k = 214 c i = 1 c -2+1 --> -1 c ( b^{214, 1}_2 ∧ b^{214, 1}_1 ∧ -b^{214, 1}_0 ∧ p_214) -> ( b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ b^{214, 2}_0) c in CNF: c -b^{214, 1}_2 ∨ -b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ -p_214 ∨ b^{214, 2}_2 c -b^{214, 1}_2 ∨ -b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ -p_214 ∨ -b^{214, 2}_1 c -b^{214, 1}_2 ∨ -b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ -p_214 ∨ b^{214, 2}_0 c in DIMACS: -22193 -22194 22195 -214 22196 0 -22193 -22194 22195 -214 -22197 0 -22193 -22194 22195 -214 22198 0 c -1+1 --> 0 c ( b^{214, 1}_2 ∧ -b^{214, 1}_1 ∧ b^{214, 1}_0 ∧ p_214) -> (-b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ -b^{214, 2}_0) c in CNF: c -b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ -p_214 ∨ -b^{214, 2}_2 c -b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ -p_214 ∨ -b^{214, 2}_1 c -b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ -p_214 ∨ -b^{214, 2}_0 c in DIMACS: -22193 22194 -22195 -214 -22196 0 -22193 22194 -22195 -214 -22197 0 -22193 22194 -22195 -214 -22198 0 c 0+1 --> 1 c (-b^{214, 1}_2 ∧ -b^{214, 1}_1 ∧ -b^{214, 1}_0 ∧ p_214) -> (-b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ b^{214, 2}_0) c in CNF: c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ -p_214 ∨ -b^{214, 2}_2 c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ -p_214 ∨ -b^{214, 2}_1 c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ -p_214 ∨ b^{214, 2}_0 c in DIMACS: 22193 22194 22195 -214 -22196 0 22193 22194 22195 -214 -22197 0 22193 22194 22195 -214 22198 0 c 1+1 --> 2 c (-b^{214, 1}_2 ∧ -b^{214, 1}_1 ∧ b^{214, 1}_0 ∧ p_214) -> (-b^{214, 2}_2 ∧ b^{214, 2}_1 ∧ -b^{214, 2}_0) c in CNF: c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ -p_214 ∨ -b^{214, 2}_2 c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ -p_214 ∨ b^{214, 2}_1 c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ -p_214 ∨ -b^{214, 2}_0 c in DIMACS: 22193 22194 -22195 -214 -22196 0 22193 22194 -22195 -214 22197 0 22193 22194 -22195 -214 -22198 0 c 2+1 --> break c (-b^{214, 1}_2 ∧ b^{214, 1}_1 ∧ -b^{214, 1}_0 ∧ p_214) -> break c in CNF: c b^{214, 1}_2 ∨ -b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ -p_214 ∨ break c in DIMACS: 22193 -22194 22195 -214 1162 0 c 2-1 --> 1 c (-b^{214, 1}_2 ∧ b^{214, 1}_1 ∧ -b^{214, 1}_0 ∧ -p_214) -> (-b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ b^{214, 2}_0) c in CNF: c b^{214, 1}_2 ∨ -b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ p_214 ∨ -b^{214, 2}_2 c b^{214, 1}_2 ∨ -b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ p_214 ∨ -b^{214, 2}_1 c b^{214, 1}_2 ∨ -b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ p_214 ∨ b^{214, 2}_0 c in DIMACS: 22193 -22194 22195 214 -22196 0 22193 -22194 22195 214 -22197 0 22193 -22194 22195 214 22198 0 c 1-1 --> 0 c (-b^{214, 1}_2 ∧ -b^{214, 1}_1 ∧ b^{214, 1}_0 ∧ -p_214) -> (-b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ -b^{214, 2}_0) c in CNF: c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ p_214 ∨ -b^{214, 2}_2 c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ p_214 ∨ -b^{214, 2}_1 c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ p_214 ∨ -b^{214, 2}_0 c in DIMACS: 22193 22194 -22195 214 -22196 0 22193 22194 -22195 214 -22197 0 22193 22194 -22195 214 -22198 0 c 0-1 --> -1 c (-b^{214, 1}_2 ∧ -b^{214, 1}_1 ∧ -b^{214, 1}_0 ∧ -p_214) -> ( b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ b^{214, 2}_0) c in CNF: c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ p_214 ∨ b^{214, 2}_2 c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ p_214 ∨ -b^{214, 2}_1 c b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ p_214 ∨ b^{214, 2}_0 c in DIMACS: 22193 22194 22195 214 22196 0 22193 22194 22195 214 -22197 0 22193 22194 22195 214 22198 0 c -1-1 --> -2 c ( b^{214, 1}_2 ∧ -b^{214, 1}_1 ∧ b^{214, 1}_0 ∧ -p_214) -> ( b^{214, 2}_2 ∧ b^{214, 2}_1 ∧ -b^{214, 2}_0) c in CNF: c -b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ p_214 ∨ b^{214, 2}_2 c -b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ p_214 ∨ b^{214, 2}_1 c -b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ p_214 ∨ -b^{214, 2}_0 c in DIMACS: -22193 22194 -22195 214 22196 0 -22193 22194 -22195 214 22197 0 -22193 22194 -22195 214 -22198 0 c -2-1 --> break c ( b^{214, 1}_2 ∧ b^{214, 1}_1 ∧ -b^{214, 1}_0 ∧ -p_214) -> break c in CNF: c -b^{214, 1}_2 ∨ -b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ p_214 ∨ break c in DIMACS: -22193 -22194 22195 214 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{214, 1}_2 ∧ -b^{214, 1}_1 ∧ -b^{214, 1}_0 ∧ true) c in CNF: c -b^{214, 1}_2 ∨ b^{214, 1}_1 ∨ b^{214, 1}_0 ∨ false c in DIMACS: -22193 22194 22195 0 c 3 does not represent an automaton state. c -(-b^{214, 1}_2 ∧ b^{214, 1}_1 ∧ b^{214, 1}_0 ∧ true) c in CNF: c b^{214, 1}_2 ∨ -b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ false c in DIMACS: 22193 -22194 -22195 0 c -3 does not represent an automaton state. c -( b^{214, 1}_2 ∧ b^{214, 1}_1 ∧ b^{214, 1}_0 ∧ true) c in CNF: c -b^{214, 1}_2 ∨ -b^{214, 1}_1 ∨ -b^{214, 1}_0 ∨ false c in DIMACS: -22193 -22194 -22195 0 c i = 2 c -2+1 --> -1 c ( b^{214, 2}_2 ∧ b^{214, 2}_1 ∧ -b^{214, 2}_0 ∧ p_428) -> ( b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ b^{214, 3}_0) c in CNF: c -b^{214, 2}_2 ∨ -b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ -p_428 ∨ b^{214, 3}_2 c -b^{214, 2}_2 ∨ -b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ -p_428 ∨ -b^{214, 3}_1 c -b^{214, 2}_2 ∨ -b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ -p_428 ∨ b^{214, 3}_0 c in DIMACS: -22196 -22197 22198 -428 22199 0 -22196 -22197 22198 -428 -22200 0 -22196 -22197 22198 -428 22201 0 c -1+1 --> 0 c ( b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ b^{214, 2}_0 ∧ p_428) -> (-b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ -b^{214, 3}_0) c in CNF: c -b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ -p_428 ∨ -b^{214, 3}_2 c -b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ -p_428 ∨ -b^{214, 3}_1 c -b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ -p_428 ∨ -b^{214, 3}_0 c in DIMACS: -22196 22197 -22198 -428 -22199 0 -22196 22197 -22198 -428 -22200 0 -22196 22197 -22198 -428 -22201 0 c 0+1 --> 1 c (-b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ -b^{214, 2}_0 ∧ p_428) -> (-b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ b^{214, 3}_0) c in CNF: c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ -p_428 ∨ -b^{214, 3}_2 c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ -p_428 ∨ -b^{214, 3}_1 c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ -p_428 ∨ b^{214, 3}_0 c in DIMACS: 22196 22197 22198 -428 -22199 0 22196 22197 22198 -428 -22200 0 22196 22197 22198 -428 22201 0 c 1+1 --> 2 c (-b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ b^{214, 2}_0 ∧ p_428) -> (-b^{214, 3}_2 ∧ b^{214, 3}_1 ∧ -b^{214, 3}_0) c in CNF: c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ -p_428 ∨ -b^{214, 3}_2 c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ -p_428 ∨ b^{214, 3}_1 c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ -p_428 ∨ -b^{214, 3}_0 c in DIMACS: 22196 22197 -22198 -428 -22199 0 22196 22197 -22198 -428 22200 0 22196 22197 -22198 -428 -22201 0 c 2+1 --> break c (-b^{214, 2}_2 ∧ b^{214, 2}_1 ∧ -b^{214, 2}_0 ∧ p_428) -> break c in CNF: c b^{214, 2}_2 ∨ -b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ -p_428 ∨ break c in DIMACS: 22196 -22197 22198 -428 1162 0 c 2-1 --> 1 c (-b^{214, 2}_2 ∧ b^{214, 2}_1 ∧ -b^{214, 2}_0 ∧ -p_428) -> (-b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ b^{214, 3}_0) c in CNF: c b^{214, 2}_2 ∨ -b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ p_428 ∨ -b^{214, 3}_2 c b^{214, 2}_2 ∨ -b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ p_428 ∨ -b^{214, 3}_1 c b^{214, 2}_2 ∨ -b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ p_428 ∨ b^{214, 3}_0 c in DIMACS: 22196 -22197 22198 428 -22199 0 22196 -22197 22198 428 -22200 0 22196 -22197 22198 428 22201 0 c 1-1 --> 0 c (-b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ b^{214, 2}_0 ∧ -p_428) -> (-b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ -b^{214, 3}_0) c in CNF: c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ p_428 ∨ -b^{214, 3}_2 c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ p_428 ∨ -b^{214, 3}_1 c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ p_428 ∨ -b^{214, 3}_0 c in DIMACS: 22196 22197 -22198 428 -22199 0 22196 22197 -22198 428 -22200 0 22196 22197 -22198 428 -22201 0 c 0-1 --> -1 c (-b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ -b^{214, 2}_0 ∧ -p_428) -> ( b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ b^{214, 3}_0) c in CNF: c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ p_428 ∨ b^{214, 3}_2 c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ p_428 ∨ -b^{214, 3}_1 c b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ p_428 ∨ b^{214, 3}_0 c in DIMACS: 22196 22197 22198 428 22199 0 22196 22197 22198 428 -22200 0 22196 22197 22198 428 22201 0 c -1-1 --> -2 c ( b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ b^{214, 2}_0 ∧ -p_428) -> ( b^{214, 3}_2 ∧ b^{214, 3}_1 ∧ -b^{214, 3}_0) c in CNF: c -b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ p_428 ∨ b^{214, 3}_2 c -b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ p_428 ∨ b^{214, 3}_1 c -b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ p_428 ∨ -b^{214, 3}_0 c in DIMACS: -22196 22197 -22198 428 22199 0 -22196 22197 -22198 428 22200 0 -22196 22197 -22198 428 -22201 0 c -2-1 --> break c ( b^{214, 2}_2 ∧ b^{214, 2}_1 ∧ -b^{214, 2}_0 ∧ -p_428) -> break c in CNF: c -b^{214, 2}_2 ∨ -b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ p_428 ∨ break c in DIMACS: -22196 -22197 22198 428 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{214, 2}_2 ∧ -b^{214, 2}_1 ∧ -b^{214, 2}_0 ∧ true) c in CNF: c -b^{214, 2}_2 ∨ b^{214, 2}_1 ∨ b^{214, 2}_0 ∨ false c in DIMACS: -22196 22197 22198 0 c 3 does not represent an automaton state. c -(-b^{214, 2}_2 ∧ b^{214, 2}_1 ∧ b^{214, 2}_0 ∧ true) c in CNF: c b^{214, 2}_2 ∨ -b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ false c in DIMACS: 22196 -22197 -22198 0 c -3 does not represent an automaton state. c -( b^{214, 2}_2 ∧ b^{214, 2}_1 ∧ b^{214, 2}_0 ∧ true) c in CNF: c -b^{214, 2}_2 ∨ -b^{214, 2}_1 ∨ -b^{214, 2}_0 ∨ false c in DIMACS: -22196 -22197 -22198 0 c i = 3 c -2+1 --> -1 c ( b^{214, 3}_2 ∧ b^{214, 3}_1 ∧ -b^{214, 3}_0 ∧ p_642) -> ( b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ b^{214, 4}_0) c in CNF: c -b^{214, 3}_2 ∨ -b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ -p_642 ∨ b^{214, 4}_2 c -b^{214, 3}_2 ∨ -b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ -p_642 ∨ -b^{214, 4}_1 c -b^{214, 3}_2 ∨ -b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ -p_642 ∨ b^{214, 4}_0 c in DIMACS: -22199 -22200 22201 -642 22202 0 -22199 -22200 22201 -642 -22203 0 -22199 -22200 22201 -642 22204 0 c -1+1 --> 0 c ( b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ b^{214, 3}_0 ∧ p_642) -> (-b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ -b^{214, 4}_0) c in CNF: c -b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ -p_642 ∨ -b^{214, 4}_2 c -b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ -p_642 ∨ -b^{214, 4}_1 c -b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ -p_642 ∨ -b^{214, 4}_0 c in DIMACS: -22199 22200 -22201 -642 -22202 0 -22199 22200 -22201 -642 -22203 0 -22199 22200 -22201 -642 -22204 0 c 0+1 --> 1 c (-b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ -b^{214, 3}_0 ∧ p_642) -> (-b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ b^{214, 4}_0) c in CNF: c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ -p_642 ∨ -b^{214, 4}_2 c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ -p_642 ∨ -b^{214, 4}_1 c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ -p_642 ∨ b^{214, 4}_0 c in DIMACS: 22199 22200 22201 -642 -22202 0 22199 22200 22201 -642 -22203 0 22199 22200 22201 -642 22204 0 c 1+1 --> 2 c (-b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ b^{214, 3}_0 ∧ p_642) -> (-b^{214, 4}_2 ∧ b^{214, 4}_1 ∧ -b^{214, 4}_0) c in CNF: c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ -p_642 ∨ -b^{214, 4}_2 c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ -p_642 ∨ b^{214, 4}_1 c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ -p_642 ∨ -b^{214, 4}_0 c in DIMACS: 22199 22200 -22201 -642 -22202 0 22199 22200 -22201 -642 22203 0 22199 22200 -22201 -642 -22204 0 c 2+1 --> break c (-b^{214, 3}_2 ∧ b^{214, 3}_1 ∧ -b^{214, 3}_0 ∧ p_642) -> break c in CNF: c b^{214, 3}_2 ∨ -b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ -p_642 ∨ break c in DIMACS: 22199 -22200 22201 -642 1162 0 c 2-1 --> 1 c (-b^{214, 3}_2 ∧ b^{214, 3}_1 ∧ -b^{214, 3}_0 ∧ -p_642) -> (-b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ b^{214, 4}_0) c in CNF: c b^{214, 3}_2 ∨ -b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ p_642 ∨ -b^{214, 4}_2 c b^{214, 3}_2 ∨ -b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ p_642 ∨ -b^{214, 4}_1 c b^{214, 3}_2 ∨ -b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ p_642 ∨ b^{214, 4}_0 c in DIMACS: 22199 -22200 22201 642 -22202 0 22199 -22200 22201 642 -22203 0 22199 -22200 22201 642 22204 0 c 1-1 --> 0 c (-b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ b^{214, 3}_0 ∧ -p_642) -> (-b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ -b^{214, 4}_0) c in CNF: c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ p_642 ∨ -b^{214, 4}_2 c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ p_642 ∨ -b^{214, 4}_1 c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ p_642 ∨ -b^{214, 4}_0 c in DIMACS: 22199 22200 -22201 642 -22202 0 22199 22200 -22201 642 -22203 0 22199 22200 -22201 642 -22204 0 c 0-1 --> -1 c (-b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ -b^{214, 3}_0 ∧ -p_642) -> ( b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ b^{214, 4}_0) c in CNF: c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ p_642 ∨ b^{214, 4}_2 c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ p_642 ∨ -b^{214, 4}_1 c b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ p_642 ∨ b^{214, 4}_0 c in DIMACS: 22199 22200 22201 642 22202 0 22199 22200 22201 642 -22203 0 22199 22200 22201 642 22204 0 c -1-1 --> -2 c ( b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ b^{214, 3}_0 ∧ -p_642) -> ( b^{214, 4}_2 ∧ b^{214, 4}_1 ∧ -b^{214, 4}_0) c in CNF: c -b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ p_642 ∨ b^{214, 4}_2 c -b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ p_642 ∨ b^{214, 4}_1 c -b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ p_642 ∨ -b^{214, 4}_0 c in DIMACS: -22199 22200 -22201 642 22202 0 -22199 22200 -22201 642 22203 0 -22199 22200 -22201 642 -22204 0 c -2-1 --> break c ( b^{214, 3}_2 ∧ b^{214, 3}_1 ∧ -b^{214, 3}_0 ∧ -p_642) -> break c in CNF: c -b^{214, 3}_2 ∨ -b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ p_642 ∨ break c in DIMACS: -22199 -22200 22201 642 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{214, 3}_2 ∧ -b^{214, 3}_1 ∧ -b^{214, 3}_0 ∧ true) c in CNF: c -b^{214, 3}_2 ∨ b^{214, 3}_1 ∨ b^{214, 3}_0 ∨ false c in DIMACS: -22199 22200 22201 0 c 3 does not represent an automaton state. c -(-b^{214, 3}_2 ∧ b^{214, 3}_1 ∧ b^{214, 3}_0 ∧ true) c in CNF: c b^{214, 3}_2 ∨ -b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ false c in DIMACS: 22199 -22200 -22201 0 c -3 does not represent an automaton state. c -( b^{214, 3}_2 ∧ b^{214, 3}_1 ∧ b^{214, 3}_0 ∧ true) c in CNF: c -b^{214, 3}_2 ∨ -b^{214, 3}_1 ∨ -b^{214, 3}_0 ∨ false c in DIMACS: -22199 -22200 -22201 0 c i = 4 c -2+1 --> -1 c ( b^{214, 4}_2 ∧ b^{214, 4}_1 ∧ -b^{214, 4}_0 ∧ p_856) -> ( b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ b^{214, 5}_0) c in CNF: c -b^{214, 4}_2 ∨ -b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ -p_856 ∨ b^{214, 5}_2 c -b^{214, 4}_2 ∨ -b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ -p_856 ∨ -b^{214, 5}_1 c -b^{214, 4}_2 ∨ -b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ -p_856 ∨ b^{214, 5}_0 c in DIMACS: -22202 -22203 22204 -856 22205 0 -22202 -22203 22204 -856 -22206 0 -22202 -22203 22204 -856 22207 0 c -1+1 --> 0 c ( b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ b^{214, 4}_0 ∧ p_856) -> (-b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ -b^{214, 5}_0) c in CNF: c -b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ -p_856 ∨ -b^{214, 5}_2 c -b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ -p_856 ∨ -b^{214, 5}_1 c -b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ -p_856 ∨ -b^{214, 5}_0 c in DIMACS: -22202 22203 -22204 -856 -22205 0 -22202 22203 -22204 -856 -22206 0 -22202 22203 -22204 -856 -22207 0 c 0+1 --> 1 c (-b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ -b^{214, 4}_0 ∧ p_856) -> (-b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ b^{214, 5}_0) c in CNF: c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ -p_856 ∨ -b^{214, 5}_2 c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ -p_856 ∨ -b^{214, 5}_1 c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ -p_856 ∨ b^{214, 5}_0 c in DIMACS: 22202 22203 22204 -856 -22205 0 22202 22203 22204 -856 -22206 0 22202 22203 22204 -856 22207 0 c 1+1 --> 2 c (-b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ b^{214, 4}_0 ∧ p_856) -> (-b^{214, 5}_2 ∧ b^{214, 5}_1 ∧ -b^{214, 5}_0) c in CNF: c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ -p_856 ∨ -b^{214, 5}_2 c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ -p_856 ∨ b^{214, 5}_1 c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ -p_856 ∨ -b^{214, 5}_0 c in DIMACS: 22202 22203 -22204 -856 -22205 0 22202 22203 -22204 -856 22206 0 22202 22203 -22204 -856 -22207 0 c 2+1 --> break c (-b^{214, 4}_2 ∧ b^{214, 4}_1 ∧ -b^{214, 4}_0 ∧ p_856) -> break c in CNF: c b^{214, 4}_2 ∨ -b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ -p_856 ∨ break c in DIMACS: 22202 -22203 22204 -856 1162 0 c 2-1 --> 1 c (-b^{214, 4}_2 ∧ b^{214, 4}_1 ∧ -b^{214, 4}_0 ∧ -p_856) -> (-b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ b^{214, 5}_0) c in CNF: c b^{214, 4}_2 ∨ -b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ p_856 ∨ -b^{214, 5}_2 c b^{214, 4}_2 ∨ -b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ p_856 ∨ -b^{214, 5}_1 c b^{214, 4}_2 ∨ -b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ p_856 ∨ b^{214, 5}_0 c in DIMACS: 22202 -22203 22204 856 -22205 0 22202 -22203 22204 856 -22206 0 22202 -22203 22204 856 22207 0 c 1-1 --> 0 c (-b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ b^{214, 4}_0 ∧ -p_856) -> (-b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ -b^{214, 5}_0) c in CNF: c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ p_856 ∨ -b^{214, 5}_2 c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ p_856 ∨ -b^{214, 5}_1 c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ p_856 ∨ -b^{214, 5}_0 c in DIMACS: 22202 22203 -22204 856 -22205 0 22202 22203 -22204 856 -22206 0 22202 22203 -22204 856 -22207 0 c 0-1 --> -1 c (-b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ -b^{214, 4}_0 ∧ -p_856) -> ( b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ b^{214, 5}_0) c in CNF: c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ p_856 ∨ b^{214, 5}_2 c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ p_856 ∨ -b^{214, 5}_1 c b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ p_856 ∨ b^{214, 5}_0 c in DIMACS: 22202 22203 22204 856 22205 0 22202 22203 22204 856 -22206 0 22202 22203 22204 856 22207 0 c -1-1 --> -2 c ( b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ b^{214, 4}_0 ∧ -p_856) -> ( b^{214, 5}_2 ∧ b^{214, 5}_1 ∧ -b^{214, 5}_0) c in CNF: c -b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ p_856 ∨ b^{214, 5}_2 c -b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ p_856 ∨ b^{214, 5}_1 c -b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ p_856 ∨ -b^{214, 5}_0 c in DIMACS: -22202 22203 -22204 856 22205 0 -22202 22203 -22204 856 22206 0 -22202 22203 -22204 856 -22207 0 c -2-1 --> break c ( b^{214, 4}_2 ∧ b^{214, 4}_1 ∧ -b^{214, 4}_0 ∧ -p_856) -> break c in CNF: c -b^{214, 4}_2 ∨ -b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ p_856 ∨ break c in DIMACS: -22202 -22203 22204 856 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{214, 4}_2 ∧ -b^{214, 4}_1 ∧ -b^{214, 4}_0 ∧ true) c in CNF: c -b^{214, 4}_2 ∨ b^{214, 4}_1 ∨ b^{214, 4}_0 ∨ false c in DIMACS: -22202 22203 22204 0 c 3 does not represent an automaton state. c -(-b^{214, 4}_2 ∧ b^{214, 4}_1 ∧ b^{214, 4}_0 ∧ true) c in CNF: c b^{214, 4}_2 ∨ -b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ false c in DIMACS: 22202 -22203 -22204 0 c -3 does not represent an automaton state. c -( b^{214, 4}_2 ∧ b^{214, 4}_1 ∧ b^{214, 4}_0 ∧ true) c in CNF: c -b^{214, 4}_2 ∨ -b^{214, 4}_1 ∨ -b^{214, 4}_0 ∨ false c in DIMACS: -22202 -22203 -22204 0 c i = 5 c -2+1 --> -1 c ( b^{214, 5}_2 ∧ b^{214, 5}_1 ∧ -b^{214, 5}_0 ∧ p_1070) -> ( b^{214, 6}_2 ∧ -b^{214, 6}_1 ∧ b^{214, 6}_0) c in CNF: c -b^{214, 5}_2 ∨ -b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ -p_1070 ∨ b^{214, 6}_2 c -b^{214, 5}_2 ∨ -b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ -p_1070 ∨ -b^{214, 6}_1 c -b^{214, 5}_2 ∨ -b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ -p_1070 ∨ b^{214, 6}_0 c in DIMACS: -22205 -22206 22207 -1070 22208 0 -22205 -22206 22207 -1070 -22209 0 -22205 -22206 22207 -1070 22210 0 c -1+1 --> 0 c ( b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ b^{214, 5}_0 ∧ p_1070) -> (-b^{214, 6}_2 ∧ -b^{214, 6}_1 ∧ -b^{214, 6}_0) c in CNF: c -b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ -p_1070 ∨ -b^{214, 6}_2 c -b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ -p_1070 ∨ -b^{214, 6}_1 c -b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ -p_1070 ∨ -b^{214, 6}_0 c in DIMACS: -22205 22206 -22207 -1070 -22208 0 -22205 22206 -22207 -1070 -22209 0 -22205 22206 -22207 -1070 -22210 0 c 0+1 --> 1 c (-b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ -b^{214, 5}_0 ∧ p_1070) -> (-b^{214, 6}_2 ∧ -b^{214, 6}_1 ∧ b^{214, 6}_0) c in CNF: c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ -p_1070 ∨ -b^{214, 6}_2 c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ -p_1070 ∨ -b^{214, 6}_1 c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ -p_1070 ∨ b^{214, 6}_0 c in DIMACS: 22205 22206 22207 -1070 -22208 0 22205 22206 22207 -1070 -22209 0 22205 22206 22207 -1070 22210 0 c 1+1 --> 2 c (-b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ b^{214, 5}_0 ∧ p_1070) -> (-b^{214, 6}_2 ∧ b^{214, 6}_1 ∧ -b^{214, 6}_0) c in CNF: c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ -p_1070 ∨ -b^{214, 6}_2 c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ -p_1070 ∨ b^{214, 6}_1 c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ -p_1070 ∨ -b^{214, 6}_0 c in DIMACS: 22205 22206 -22207 -1070 -22208 0 22205 22206 -22207 -1070 22209 0 22205 22206 -22207 -1070 -22210 0 c 2+1 --> break c (-b^{214, 5}_2 ∧ b^{214, 5}_1 ∧ -b^{214, 5}_0 ∧ p_1070) -> break c in CNF: c b^{214, 5}_2 ∨ -b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ -p_1070 ∨ break c in DIMACS: 22205 -22206 22207 -1070 1162 0 c 2-1 --> 1 c (-b^{214, 5}_2 ∧ b^{214, 5}_1 ∧ -b^{214, 5}_0 ∧ -p_1070) -> (-b^{214, 6}_2 ∧ -b^{214, 6}_1 ∧ b^{214, 6}_0) c in CNF: c b^{214, 5}_2 ∨ -b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ p_1070 ∨ -b^{214, 6}_2 c b^{214, 5}_2 ∨ -b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ p_1070 ∨ -b^{214, 6}_1 c b^{214, 5}_2 ∨ -b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ p_1070 ∨ b^{214, 6}_0 c in DIMACS: 22205 -22206 22207 1070 -22208 0 22205 -22206 22207 1070 -22209 0 22205 -22206 22207 1070 22210 0 c 1-1 --> 0 c (-b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ b^{214, 5}_0 ∧ -p_1070) -> (-b^{214, 6}_2 ∧ -b^{214, 6}_1 ∧ -b^{214, 6}_0) c in CNF: c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ p_1070 ∨ -b^{214, 6}_2 c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ p_1070 ∨ -b^{214, 6}_1 c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ p_1070 ∨ -b^{214, 6}_0 c in DIMACS: 22205 22206 -22207 1070 -22208 0 22205 22206 -22207 1070 -22209 0 22205 22206 -22207 1070 -22210 0 c 0-1 --> -1 c (-b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ -b^{214, 5}_0 ∧ -p_1070) -> ( b^{214, 6}_2 ∧ -b^{214, 6}_1 ∧ b^{214, 6}_0) c in CNF: c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ p_1070 ∨ b^{214, 6}_2 c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ p_1070 ∨ -b^{214, 6}_1 c b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ p_1070 ∨ b^{214, 6}_0 c in DIMACS: 22205 22206 22207 1070 22208 0 22205 22206 22207 1070 -22209 0 22205 22206 22207 1070 22210 0 c -1-1 --> -2 c ( b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ b^{214, 5}_0 ∧ -p_1070) -> ( b^{214, 6}_2 ∧ b^{214, 6}_1 ∧ -b^{214, 6}_0) c in CNF: c -b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ p_1070 ∨ b^{214, 6}_2 c -b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ p_1070 ∨ b^{214, 6}_1 c -b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ p_1070 ∨ -b^{214, 6}_0 c in DIMACS: -22205 22206 -22207 1070 22208 0 -22205 22206 -22207 1070 22209 0 -22205 22206 -22207 1070 -22210 0 c -2-1 --> break c ( b^{214, 5}_2 ∧ b^{214, 5}_1 ∧ -b^{214, 5}_0 ∧ -p_1070) -> break c in CNF: c -b^{214, 5}_2 ∨ -b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ p_1070 ∨ break c in DIMACS: -22205 -22206 22207 1070 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{214, 5}_2 ∧ -b^{214, 5}_1 ∧ -b^{214, 5}_0 ∧ true) c in CNF: c -b^{214, 5}_2 ∨ b^{214, 5}_1 ∨ b^{214, 5}_0 ∨ false c in DIMACS: -22205 22206 22207 0 c 3 does not represent an automaton state. c -(-b^{214, 5}_2 ∧ b^{214, 5}_1 ∧ b^{214, 5}_0 ∧ true) c in CNF: c b^{214, 5}_2 ∨ -b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ false c in DIMACS: 22205 -22206 -22207 0 c -3 does not represent an automaton state. c -( b^{214, 5}_2 ∧ b^{214, 5}_1 ∧ b^{214, 5}_0 ∧ true) c in CNF: c -b^{214, 5}_2 ∨ -b^{214, 5}_1 ∨ -b^{214, 5}_0 ∨ false c in DIMACS: -22205 -22206 -22207 0 c INIT for k = 215 c -b^{215, 1}_2 c -b^{215, 1}_1 c -b^{215, 1}_0 c in DIMACS: -22211 0 -22212 0 -22213 0 c Transitions for k = 215 c i = 1 c -2+1 --> -1 c ( b^{215, 1}_2 ∧ b^{215, 1}_1 ∧ -b^{215, 1}_0 ∧ p_215) -> ( b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ b^{215, 2}_0) c in CNF: c -b^{215, 1}_2 ∨ -b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ -p_215 ∨ b^{215, 2}_2 c -b^{215, 1}_2 ∨ -b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ -p_215 ∨ -b^{215, 2}_1 c -b^{215, 1}_2 ∨ -b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ -p_215 ∨ b^{215, 2}_0 c in DIMACS: -22211 -22212 22213 -215 22214 0 -22211 -22212 22213 -215 -22215 0 -22211 -22212 22213 -215 22216 0 c -1+1 --> 0 c ( b^{215, 1}_2 ∧ -b^{215, 1}_1 ∧ b^{215, 1}_0 ∧ p_215) -> (-b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ -b^{215, 2}_0) c in CNF: c -b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ -p_215 ∨ -b^{215, 2}_2 c -b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ -p_215 ∨ -b^{215, 2}_1 c -b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ -p_215 ∨ -b^{215, 2}_0 c in DIMACS: -22211 22212 -22213 -215 -22214 0 -22211 22212 -22213 -215 -22215 0 -22211 22212 -22213 -215 -22216 0 c 0+1 --> 1 c (-b^{215, 1}_2 ∧ -b^{215, 1}_1 ∧ -b^{215, 1}_0 ∧ p_215) -> (-b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ b^{215, 2}_0) c in CNF: c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ -p_215 ∨ -b^{215, 2}_2 c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ -p_215 ∨ -b^{215, 2}_1 c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ -p_215 ∨ b^{215, 2}_0 c in DIMACS: 22211 22212 22213 -215 -22214 0 22211 22212 22213 -215 -22215 0 22211 22212 22213 -215 22216 0 c 1+1 --> 2 c (-b^{215, 1}_2 ∧ -b^{215, 1}_1 ∧ b^{215, 1}_0 ∧ p_215) -> (-b^{215, 2}_2 ∧ b^{215, 2}_1 ∧ -b^{215, 2}_0) c in CNF: c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ -p_215 ∨ -b^{215, 2}_2 c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ -p_215 ∨ b^{215, 2}_1 c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ -p_215 ∨ -b^{215, 2}_0 c in DIMACS: 22211 22212 -22213 -215 -22214 0 22211 22212 -22213 -215 22215 0 22211 22212 -22213 -215 -22216 0 c 2+1 --> break c (-b^{215, 1}_2 ∧ b^{215, 1}_1 ∧ -b^{215, 1}_0 ∧ p_215) -> break c in CNF: c b^{215, 1}_2 ∨ -b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ -p_215 ∨ break c in DIMACS: 22211 -22212 22213 -215 1162 0 c 2-1 --> 1 c (-b^{215, 1}_2 ∧ b^{215, 1}_1 ∧ -b^{215, 1}_0 ∧ -p_215) -> (-b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ b^{215, 2}_0) c in CNF: c b^{215, 1}_2 ∨ -b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ p_215 ∨ -b^{215, 2}_2 c b^{215, 1}_2 ∨ -b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ p_215 ∨ -b^{215, 2}_1 c b^{215, 1}_2 ∨ -b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ p_215 ∨ b^{215, 2}_0 c in DIMACS: 22211 -22212 22213 215 -22214 0 22211 -22212 22213 215 -22215 0 22211 -22212 22213 215 22216 0 c 1-1 --> 0 c (-b^{215, 1}_2 ∧ -b^{215, 1}_1 ∧ b^{215, 1}_0 ∧ -p_215) -> (-b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ -b^{215, 2}_0) c in CNF: c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ p_215 ∨ -b^{215, 2}_2 c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ p_215 ∨ -b^{215, 2}_1 c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ p_215 ∨ -b^{215, 2}_0 c in DIMACS: 22211 22212 -22213 215 -22214 0 22211 22212 -22213 215 -22215 0 22211 22212 -22213 215 -22216 0 c 0-1 --> -1 c (-b^{215, 1}_2 ∧ -b^{215, 1}_1 ∧ -b^{215, 1}_0 ∧ -p_215) -> ( b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ b^{215, 2}_0) c in CNF: c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ p_215 ∨ b^{215, 2}_2 c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ p_215 ∨ -b^{215, 2}_1 c b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ p_215 ∨ b^{215, 2}_0 c in DIMACS: 22211 22212 22213 215 22214 0 22211 22212 22213 215 -22215 0 22211 22212 22213 215 22216 0 c -1-1 --> -2 c ( b^{215, 1}_2 ∧ -b^{215, 1}_1 ∧ b^{215, 1}_0 ∧ -p_215) -> ( b^{215, 2}_2 ∧ b^{215, 2}_1 ∧ -b^{215, 2}_0) c in CNF: c -b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ p_215 ∨ b^{215, 2}_2 c -b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ p_215 ∨ b^{215, 2}_1 c -b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ p_215 ∨ -b^{215, 2}_0 c in DIMACS: -22211 22212 -22213 215 22214 0 -22211 22212 -22213 215 22215 0 -22211 22212 -22213 215 -22216 0 c -2-1 --> break c ( b^{215, 1}_2 ∧ b^{215, 1}_1 ∧ -b^{215, 1}_0 ∧ -p_215) -> break c in CNF: c -b^{215, 1}_2 ∨ -b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ p_215 ∨ break c in DIMACS: -22211 -22212 22213 215 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{215, 1}_2 ∧ -b^{215, 1}_1 ∧ -b^{215, 1}_0 ∧ true) c in CNF: c -b^{215, 1}_2 ∨ b^{215, 1}_1 ∨ b^{215, 1}_0 ∨ false c in DIMACS: -22211 22212 22213 0 c 3 does not represent an automaton state. c -(-b^{215, 1}_2 ∧ b^{215, 1}_1 ∧ b^{215, 1}_0 ∧ true) c in CNF: c b^{215, 1}_2 ∨ -b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ false c in DIMACS: 22211 -22212 -22213 0 c -3 does not represent an automaton state. c -( b^{215, 1}_2 ∧ b^{215, 1}_1 ∧ b^{215, 1}_0 ∧ true) c in CNF: c -b^{215, 1}_2 ∨ -b^{215, 1}_1 ∨ -b^{215, 1}_0 ∨ false c in DIMACS: -22211 -22212 -22213 0 c i = 2 c -2+1 --> -1 c ( b^{215, 2}_2 ∧ b^{215, 2}_1 ∧ -b^{215, 2}_0 ∧ p_430) -> ( b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ b^{215, 3}_0) c in CNF: c -b^{215, 2}_2 ∨ -b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ -p_430 ∨ b^{215, 3}_2 c -b^{215, 2}_2 ∨ -b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ -p_430 ∨ -b^{215, 3}_1 c -b^{215, 2}_2 ∨ -b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ -p_430 ∨ b^{215, 3}_0 c in DIMACS: -22214 -22215 22216 -430 22217 0 -22214 -22215 22216 -430 -22218 0 -22214 -22215 22216 -430 22219 0 c -1+1 --> 0 c ( b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ b^{215, 2}_0 ∧ p_430) -> (-b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ -b^{215, 3}_0) c in CNF: c -b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ -p_430 ∨ -b^{215, 3}_2 c -b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ -p_430 ∨ -b^{215, 3}_1 c -b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ -p_430 ∨ -b^{215, 3}_0 c in DIMACS: -22214 22215 -22216 -430 -22217 0 -22214 22215 -22216 -430 -22218 0 -22214 22215 -22216 -430 -22219 0 c 0+1 --> 1 c (-b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ -b^{215, 2}_0 ∧ p_430) -> (-b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ b^{215, 3}_0) c in CNF: c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ -p_430 ∨ -b^{215, 3}_2 c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ -p_430 ∨ -b^{215, 3}_1 c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ -p_430 ∨ b^{215, 3}_0 c in DIMACS: 22214 22215 22216 -430 -22217 0 22214 22215 22216 -430 -22218 0 22214 22215 22216 -430 22219 0 c 1+1 --> 2 c (-b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ b^{215, 2}_0 ∧ p_430) -> (-b^{215, 3}_2 ∧ b^{215, 3}_1 ∧ -b^{215, 3}_0) c in CNF: c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ -p_430 ∨ -b^{215, 3}_2 c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ -p_430 ∨ b^{215, 3}_1 c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ -p_430 ∨ -b^{215, 3}_0 c in DIMACS: 22214 22215 -22216 -430 -22217 0 22214 22215 -22216 -430 22218 0 22214 22215 -22216 -430 -22219 0 c 2+1 --> break c (-b^{215, 2}_2 ∧ b^{215, 2}_1 ∧ -b^{215, 2}_0 ∧ p_430) -> break c in CNF: c b^{215, 2}_2 ∨ -b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ -p_430 ∨ break c in DIMACS: 22214 -22215 22216 -430 1162 0 c 2-1 --> 1 c (-b^{215, 2}_2 ∧ b^{215, 2}_1 ∧ -b^{215, 2}_0 ∧ -p_430) -> (-b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ b^{215, 3}_0) c in CNF: c b^{215, 2}_2 ∨ -b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ p_430 ∨ -b^{215, 3}_2 c b^{215, 2}_2 ∨ -b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ p_430 ∨ -b^{215, 3}_1 c b^{215, 2}_2 ∨ -b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ p_430 ∨ b^{215, 3}_0 c in DIMACS: 22214 -22215 22216 430 -22217 0 22214 -22215 22216 430 -22218 0 22214 -22215 22216 430 22219 0 c 1-1 --> 0 c (-b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ b^{215, 2}_0 ∧ -p_430) -> (-b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ -b^{215, 3}_0) c in CNF: c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ p_430 ∨ -b^{215, 3}_2 c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ p_430 ∨ -b^{215, 3}_1 c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ p_430 ∨ -b^{215, 3}_0 c in DIMACS: 22214 22215 -22216 430 -22217 0 22214 22215 -22216 430 -22218 0 22214 22215 -22216 430 -22219 0 c 0-1 --> -1 c (-b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ -b^{215, 2}_0 ∧ -p_430) -> ( b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ b^{215, 3}_0) c in CNF: c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ p_430 ∨ b^{215, 3}_2 c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ p_430 ∨ -b^{215, 3}_1 c b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ p_430 ∨ b^{215, 3}_0 c in DIMACS: 22214 22215 22216 430 22217 0 22214 22215 22216 430 -22218 0 22214 22215 22216 430 22219 0 c -1-1 --> -2 c ( b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ b^{215, 2}_0 ∧ -p_430) -> ( b^{215, 3}_2 ∧ b^{215, 3}_1 ∧ -b^{215, 3}_0) c in CNF: c -b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ p_430 ∨ b^{215, 3}_2 c -b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ p_430 ∨ b^{215, 3}_1 c -b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ p_430 ∨ -b^{215, 3}_0 c in DIMACS: -22214 22215 -22216 430 22217 0 -22214 22215 -22216 430 22218 0 -22214 22215 -22216 430 -22219 0 c -2-1 --> break c ( b^{215, 2}_2 ∧ b^{215, 2}_1 ∧ -b^{215, 2}_0 ∧ -p_430) -> break c in CNF: c -b^{215, 2}_2 ∨ -b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ p_430 ∨ break c in DIMACS: -22214 -22215 22216 430 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{215, 2}_2 ∧ -b^{215, 2}_1 ∧ -b^{215, 2}_0 ∧ true) c in CNF: c -b^{215, 2}_2 ∨ b^{215, 2}_1 ∨ b^{215, 2}_0 ∨ false c in DIMACS: -22214 22215 22216 0 c 3 does not represent an automaton state. c -(-b^{215, 2}_2 ∧ b^{215, 2}_1 ∧ b^{215, 2}_0 ∧ true) c in CNF: c b^{215, 2}_2 ∨ -b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ false c in DIMACS: 22214 -22215 -22216 0 c -3 does not represent an automaton state. c -( b^{215, 2}_2 ∧ b^{215, 2}_1 ∧ b^{215, 2}_0 ∧ true) c in CNF: c -b^{215, 2}_2 ∨ -b^{215, 2}_1 ∨ -b^{215, 2}_0 ∨ false c in DIMACS: -22214 -22215 -22216 0 c i = 3 c -2+1 --> -1 c ( b^{215, 3}_2 ∧ b^{215, 3}_1 ∧ -b^{215, 3}_0 ∧ p_645) -> ( b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ b^{215, 4}_0) c in CNF: c -b^{215, 3}_2 ∨ -b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ -p_645 ∨ b^{215, 4}_2 c -b^{215, 3}_2 ∨ -b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ -p_645 ∨ -b^{215, 4}_1 c -b^{215, 3}_2 ∨ -b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ -p_645 ∨ b^{215, 4}_0 c in DIMACS: -22217 -22218 22219 -645 22220 0 -22217 -22218 22219 -645 -22221 0 -22217 -22218 22219 -645 22222 0 c -1+1 --> 0 c ( b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ b^{215, 3}_0 ∧ p_645) -> (-b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ -b^{215, 4}_0) c in CNF: c -b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ -p_645 ∨ -b^{215, 4}_2 c -b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ -p_645 ∨ -b^{215, 4}_1 c -b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ -p_645 ∨ -b^{215, 4}_0 c in DIMACS: -22217 22218 -22219 -645 -22220 0 -22217 22218 -22219 -645 -22221 0 -22217 22218 -22219 -645 -22222 0 c 0+1 --> 1 c (-b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ -b^{215, 3}_0 ∧ p_645) -> (-b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ b^{215, 4}_0) c in CNF: c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ -p_645 ∨ -b^{215, 4}_2 c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ -p_645 ∨ -b^{215, 4}_1 c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ -p_645 ∨ b^{215, 4}_0 c in DIMACS: 22217 22218 22219 -645 -22220 0 22217 22218 22219 -645 -22221 0 22217 22218 22219 -645 22222 0 c 1+1 --> 2 c (-b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ b^{215, 3}_0 ∧ p_645) -> (-b^{215, 4}_2 ∧ b^{215, 4}_1 ∧ -b^{215, 4}_0) c in CNF: c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ -p_645 ∨ -b^{215, 4}_2 c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ -p_645 ∨ b^{215, 4}_1 c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ -p_645 ∨ -b^{215, 4}_0 c in DIMACS: 22217 22218 -22219 -645 -22220 0 22217 22218 -22219 -645 22221 0 22217 22218 -22219 -645 -22222 0 c 2+1 --> break c (-b^{215, 3}_2 ∧ b^{215, 3}_1 ∧ -b^{215, 3}_0 ∧ p_645) -> break c in CNF: c b^{215, 3}_2 ∨ -b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ -p_645 ∨ break c in DIMACS: 22217 -22218 22219 -645 1162 0 c 2-1 --> 1 c (-b^{215, 3}_2 ∧ b^{215, 3}_1 ∧ -b^{215, 3}_0 ∧ -p_645) -> (-b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ b^{215, 4}_0) c in CNF: c b^{215, 3}_2 ∨ -b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ p_645 ∨ -b^{215, 4}_2 c b^{215, 3}_2 ∨ -b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ p_645 ∨ -b^{215, 4}_1 c b^{215, 3}_2 ∨ -b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ p_645 ∨ b^{215, 4}_0 c in DIMACS: 22217 -22218 22219 645 -22220 0 22217 -22218 22219 645 -22221 0 22217 -22218 22219 645 22222 0 c 1-1 --> 0 c (-b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ b^{215, 3}_0 ∧ -p_645) -> (-b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ -b^{215, 4}_0) c in CNF: c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ p_645 ∨ -b^{215, 4}_2 c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ p_645 ∨ -b^{215, 4}_1 c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ p_645 ∨ -b^{215, 4}_0 c in DIMACS: 22217 22218 -22219 645 -22220 0 22217 22218 -22219 645 -22221 0 22217 22218 -22219 645 -22222 0 c 0-1 --> -1 c (-b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ -b^{215, 3}_0 ∧ -p_645) -> ( b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ b^{215, 4}_0) c in CNF: c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ p_645 ∨ b^{215, 4}_2 c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ p_645 ∨ -b^{215, 4}_1 c b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ p_645 ∨ b^{215, 4}_0 c in DIMACS: 22217 22218 22219 645 22220 0 22217 22218 22219 645 -22221 0 22217 22218 22219 645 22222 0 c -1-1 --> -2 c ( b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ b^{215, 3}_0 ∧ -p_645) -> ( b^{215, 4}_2 ∧ b^{215, 4}_1 ∧ -b^{215, 4}_0) c in CNF: c -b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ p_645 ∨ b^{215, 4}_2 c -b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ p_645 ∨ b^{215, 4}_1 c -b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ p_645 ∨ -b^{215, 4}_0 c in DIMACS: -22217 22218 -22219 645 22220 0 -22217 22218 -22219 645 22221 0 -22217 22218 -22219 645 -22222 0 c -2-1 --> break c ( b^{215, 3}_2 ∧ b^{215, 3}_1 ∧ -b^{215, 3}_0 ∧ -p_645) -> break c in CNF: c -b^{215, 3}_2 ∨ -b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ p_645 ∨ break c in DIMACS: -22217 -22218 22219 645 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{215, 3}_2 ∧ -b^{215, 3}_1 ∧ -b^{215, 3}_0 ∧ true) c in CNF: c -b^{215, 3}_2 ∨ b^{215, 3}_1 ∨ b^{215, 3}_0 ∨ false c in DIMACS: -22217 22218 22219 0 c 3 does not represent an automaton state. c -(-b^{215, 3}_2 ∧ b^{215, 3}_1 ∧ b^{215, 3}_0 ∧ true) c in CNF: c b^{215, 3}_2 ∨ -b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ false c in DIMACS: 22217 -22218 -22219 0 c -3 does not represent an automaton state. c -( b^{215, 3}_2 ∧ b^{215, 3}_1 ∧ b^{215, 3}_0 ∧ true) c in CNF: c -b^{215, 3}_2 ∨ -b^{215, 3}_1 ∨ -b^{215, 3}_0 ∨ false c in DIMACS: -22217 -22218 -22219 0 c i = 4 c -2+1 --> -1 c ( b^{215, 4}_2 ∧ b^{215, 4}_1 ∧ -b^{215, 4}_0 ∧ p_860) -> ( b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ b^{215, 5}_0) c in CNF: c -b^{215, 4}_2 ∨ -b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ -p_860 ∨ b^{215, 5}_2 c -b^{215, 4}_2 ∨ -b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ -p_860 ∨ -b^{215, 5}_1 c -b^{215, 4}_2 ∨ -b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ -p_860 ∨ b^{215, 5}_0 c in DIMACS: -22220 -22221 22222 -860 22223 0 -22220 -22221 22222 -860 -22224 0 -22220 -22221 22222 -860 22225 0 c -1+1 --> 0 c ( b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ b^{215, 4}_0 ∧ p_860) -> (-b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ -b^{215, 5}_0) c in CNF: c -b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ -p_860 ∨ -b^{215, 5}_2 c -b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ -p_860 ∨ -b^{215, 5}_1 c -b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ -p_860 ∨ -b^{215, 5}_0 c in DIMACS: -22220 22221 -22222 -860 -22223 0 -22220 22221 -22222 -860 -22224 0 -22220 22221 -22222 -860 -22225 0 c 0+1 --> 1 c (-b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ -b^{215, 4}_0 ∧ p_860) -> (-b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ b^{215, 5}_0) c in CNF: c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ -p_860 ∨ -b^{215, 5}_2 c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ -p_860 ∨ -b^{215, 5}_1 c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ -p_860 ∨ b^{215, 5}_0 c in DIMACS: 22220 22221 22222 -860 -22223 0 22220 22221 22222 -860 -22224 0 22220 22221 22222 -860 22225 0 c 1+1 --> 2 c (-b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ b^{215, 4}_0 ∧ p_860) -> (-b^{215, 5}_2 ∧ b^{215, 5}_1 ∧ -b^{215, 5}_0) c in CNF: c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ -p_860 ∨ -b^{215, 5}_2 c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ -p_860 ∨ b^{215, 5}_1 c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ -p_860 ∨ -b^{215, 5}_0 c in DIMACS: 22220 22221 -22222 -860 -22223 0 22220 22221 -22222 -860 22224 0 22220 22221 -22222 -860 -22225 0 c 2+1 --> break c (-b^{215, 4}_2 ∧ b^{215, 4}_1 ∧ -b^{215, 4}_0 ∧ p_860) -> break c in CNF: c b^{215, 4}_2 ∨ -b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ -p_860 ∨ break c in DIMACS: 22220 -22221 22222 -860 1162 0 c 2-1 --> 1 c (-b^{215, 4}_2 ∧ b^{215, 4}_1 ∧ -b^{215, 4}_0 ∧ -p_860) -> (-b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ b^{215, 5}_0) c in CNF: c b^{215, 4}_2 ∨ -b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ p_860 ∨ -b^{215, 5}_2 c b^{215, 4}_2 ∨ -b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ p_860 ∨ -b^{215, 5}_1 c b^{215, 4}_2 ∨ -b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ p_860 ∨ b^{215, 5}_0 c in DIMACS: 22220 -22221 22222 860 -22223 0 22220 -22221 22222 860 -22224 0 22220 -22221 22222 860 22225 0 c 1-1 --> 0 c (-b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ b^{215, 4}_0 ∧ -p_860) -> (-b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ -b^{215, 5}_0) c in CNF: c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ p_860 ∨ -b^{215, 5}_2 c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ p_860 ∨ -b^{215, 5}_1 c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ p_860 ∨ -b^{215, 5}_0 c in DIMACS: 22220 22221 -22222 860 -22223 0 22220 22221 -22222 860 -22224 0 22220 22221 -22222 860 -22225 0 c 0-1 --> -1 c (-b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ -b^{215, 4}_0 ∧ -p_860) -> ( b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ b^{215, 5}_0) c in CNF: c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ p_860 ∨ b^{215, 5}_2 c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ p_860 ∨ -b^{215, 5}_1 c b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ p_860 ∨ b^{215, 5}_0 c in DIMACS: 22220 22221 22222 860 22223 0 22220 22221 22222 860 -22224 0 22220 22221 22222 860 22225 0 c -1-1 --> -2 c ( b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ b^{215, 4}_0 ∧ -p_860) -> ( b^{215, 5}_2 ∧ b^{215, 5}_1 ∧ -b^{215, 5}_0) c in CNF: c -b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ p_860 ∨ b^{215, 5}_2 c -b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ p_860 ∨ b^{215, 5}_1 c -b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ p_860 ∨ -b^{215, 5}_0 c in DIMACS: -22220 22221 -22222 860 22223 0 -22220 22221 -22222 860 22224 0 -22220 22221 -22222 860 -22225 0 c -2-1 --> break c ( b^{215, 4}_2 ∧ b^{215, 4}_1 ∧ -b^{215, 4}_0 ∧ -p_860) -> break c in CNF: c -b^{215, 4}_2 ∨ -b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ p_860 ∨ break c in DIMACS: -22220 -22221 22222 860 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{215, 4}_2 ∧ -b^{215, 4}_1 ∧ -b^{215, 4}_0 ∧ true) c in CNF: c -b^{215, 4}_2 ∨ b^{215, 4}_1 ∨ b^{215, 4}_0 ∨ false c in DIMACS: -22220 22221 22222 0 c 3 does not represent an automaton state. c -(-b^{215, 4}_2 ∧ b^{215, 4}_1 ∧ b^{215, 4}_0 ∧ true) c in CNF: c b^{215, 4}_2 ∨ -b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ false c in DIMACS: 22220 -22221 -22222 0 c -3 does not represent an automaton state. c -( b^{215, 4}_2 ∧ b^{215, 4}_1 ∧ b^{215, 4}_0 ∧ true) c in CNF: c -b^{215, 4}_2 ∨ -b^{215, 4}_1 ∨ -b^{215, 4}_0 ∨ false c in DIMACS: -22220 -22221 -22222 0 c i = 5 c -2+1 --> -1 c ( b^{215, 5}_2 ∧ b^{215, 5}_1 ∧ -b^{215, 5}_0 ∧ p_1075) -> ( b^{215, 6}_2 ∧ -b^{215, 6}_1 ∧ b^{215, 6}_0) c in CNF: c -b^{215, 5}_2 ∨ -b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ -p_1075 ∨ b^{215, 6}_2 c -b^{215, 5}_2 ∨ -b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ -p_1075 ∨ -b^{215, 6}_1 c -b^{215, 5}_2 ∨ -b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ -p_1075 ∨ b^{215, 6}_0 c in DIMACS: -22223 -22224 22225 -1075 22226 0 -22223 -22224 22225 -1075 -22227 0 -22223 -22224 22225 -1075 22228 0 c -1+1 --> 0 c ( b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ b^{215, 5}_0 ∧ p_1075) -> (-b^{215, 6}_2 ∧ -b^{215, 6}_1 ∧ -b^{215, 6}_0) c in CNF: c -b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ -p_1075 ∨ -b^{215, 6}_2 c -b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ -p_1075 ∨ -b^{215, 6}_1 c -b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ -p_1075 ∨ -b^{215, 6}_0 c in DIMACS: -22223 22224 -22225 -1075 -22226 0 -22223 22224 -22225 -1075 -22227 0 -22223 22224 -22225 -1075 -22228 0 c 0+1 --> 1 c (-b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ -b^{215, 5}_0 ∧ p_1075) -> (-b^{215, 6}_2 ∧ -b^{215, 6}_1 ∧ b^{215, 6}_0) c in CNF: c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ -p_1075 ∨ -b^{215, 6}_2 c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ -p_1075 ∨ -b^{215, 6}_1 c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ -p_1075 ∨ b^{215, 6}_0 c in DIMACS: 22223 22224 22225 -1075 -22226 0 22223 22224 22225 -1075 -22227 0 22223 22224 22225 -1075 22228 0 c 1+1 --> 2 c (-b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ b^{215, 5}_0 ∧ p_1075) -> (-b^{215, 6}_2 ∧ b^{215, 6}_1 ∧ -b^{215, 6}_0) c in CNF: c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ -p_1075 ∨ -b^{215, 6}_2 c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ -p_1075 ∨ b^{215, 6}_1 c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ -p_1075 ∨ -b^{215, 6}_0 c in DIMACS: 22223 22224 -22225 -1075 -22226 0 22223 22224 -22225 -1075 22227 0 22223 22224 -22225 -1075 -22228 0 c 2+1 --> break c (-b^{215, 5}_2 ∧ b^{215, 5}_1 ∧ -b^{215, 5}_0 ∧ p_1075) -> break c in CNF: c b^{215, 5}_2 ∨ -b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ -p_1075 ∨ break c in DIMACS: 22223 -22224 22225 -1075 1162 0 c 2-1 --> 1 c (-b^{215, 5}_2 ∧ b^{215, 5}_1 ∧ -b^{215, 5}_0 ∧ -p_1075) -> (-b^{215, 6}_2 ∧ -b^{215, 6}_1 ∧ b^{215, 6}_0) c in CNF: c b^{215, 5}_2 ∨ -b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ p_1075 ∨ -b^{215, 6}_2 c b^{215, 5}_2 ∨ -b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ p_1075 ∨ -b^{215, 6}_1 c b^{215, 5}_2 ∨ -b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ p_1075 ∨ b^{215, 6}_0 c in DIMACS: 22223 -22224 22225 1075 -22226 0 22223 -22224 22225 1075 -22227 0 22223 -22224 22225 1075 22228 0 c 1-1 --> 0 c (-b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ b^{215, 5}_0 ∧ -p_1075) -> (-b^{215, 6}_2 ∧ -b^{215, 6}_1 ∧ -b^{215, 6}_0) c in CNF: c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ p_1075 ∨ -b^{215, 6}_2 c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ p_1075 ∨ -b^{215, 6}_1 c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ p_1075 ∨ -b^{215, 6}_0 c in DIMACS: 22223 22224 -22225 1075 -22226 0 22223 22224 -22225 1075 -22227 0 22223 22224 -22225 1075 -22228 0 c 0-1 --> -1 c (-b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ -b^{215, 5}_0 ∧ -p_1075) -> ( b^{215, 6}_2 ∧ -b^{215, 6}_1 ∧ b^{215, 6}_0) c in CNF: c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ p_1075 ∨ b^{215, 6}_2 c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ p_1075 ∨ -b^{215, 6}_1 c b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ p_1075 ∨ b^{215, 6}_0 c in DIMACS: 22223 22224 22225 1075 22226 0 22223 22224 22225 1075 -22227 0 22223 22224 22225 1075 22228 0 c -1-1 --> -2 c ( b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ b^{215, 5}_0 ∧ -p_1075) -> ( b^{215, 6}_2 ∧ b^{215, 6}_1 ∧ -b^{215, 6}_0) c in CNF: c -b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ p_1075 ∨ b^{215, 6}_2 c -b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ p_1075 ∨ b^{215, 6}_1 c -b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ p_1075 ∨ -b^{215, 6}_0 c in DIMACS: -22223 22224 -22225 1075 22226 0 -22223 22224 -22225 1075 22227 0 -22223 22224 -22225 1075 -22228 0 c -2-1 --> break c ( b^{215, 5}_2 ∧ b^{215, 5}_1 ∧ -b^{215, 5}_0 ∧ -p_1075) -> break c in CNF: c -b^{215, 5}_2 ∨ -b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ p_1075 ∨ break c in DIMACS: -22223 -22224 22225 1075 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{215, 5}_2 ∧ -b^{215, 5}_1 ∧ -b^{215, 5}_0 ∧ true) c in CNF: c -b^{215, 5}_2 ∨ b^{215, 5}_1 ∨ b^{215, 5}_0 ∨ false c in DIMACS: -22223 22224 22225 0 c 3 does not represent an automaton state. c -(-b^{215, 5}_2 ∧ b^{215, 5}_1 ∧ b^{215, 5}_0 ∧ true) c in CNF: c b^{215, 5}_2 ∨ -b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ false c in DIMACS: 22223 -22224 -22225 0 c -3 does not represent an automaton state. c -( b^{215, 5}_2 ∧ b^{215, 5}_1 ∧ b^{215, 5}_0 ∧ true) c in CNF: c -b^{215, 5}_2 ∨ -b^{215, 5}_1 ∨ -b^{215, 5}_0 ∨ false c in DIMACS: -22223 -22224 -22225 0 c INIT for k = 216 c -b^{216, 1}_2 c -b^{216, 1}_1 c -b^{216, 1}_0 c in DIMACS: -22229 0 -22230 0 -22231 0 c Transitions for k = 216 c i = 1 c -2+1 --> -1 c ( b^{216, 1}_2 ∧ b^{216, 1}_1 ∧ -b^{216, 1}_0 ∧ p_216) -> ( b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ b^{216, 2}_0) c in CNF: c -b^{216, 1}_2 ∨ -b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ -p_216 ∨ b^{216, 2}_2 c -b^{216, 1}_2 ∨ -b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ -p_216 ∨ -b^{216, 2}_1 c -b^{216, 1}_2 ∨ -b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ -p_216 ∨ b^{216, 2}_0 c in DIMACS: -22229 -22230 22231 -216 22232 0 -22229 -22230 22231 -216 -22233 0 -22229 -22230 22231 -216 22234 0 c -1+1 --> 0 c ( b^{216, 1}_2 ∧ -b^{216, 1}_1 ∧ b^{216, 1}_0 ∧ p_216) -> (-b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ -b^{216, 2}_0) c in CNF: c -b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ -p_216 ∨ -b^{216, 2}_2 c -b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ -p_216 ∨ -b^{216, 2}_1 c -b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ -p_216 ∨ -b^{216, 2}_0 c in DIMACS: -22229 22230 -22231 -216 -22232 0 -22229 22230 -22231 -216 -22233 0 -22229 22230 -22231 -216 -22234 0 c 0+1 --> 1 c (-b^{216, 1}_2 ∧ -b^{216, 1}_1 ∧ -b^{216, 1}_0 ∧ p_216) -> (-b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ b^{216, 2}_0) c in CNF: c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ -p_216 ∨ -b^{216, 2}_2 c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ -p_216 ∨ -b^{216, 2}_1 c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ -p_216 ∨ b^{216, 2}_0 c in DIMACS: 22229 22230 22231 -216 -22232 0 22229 22230 22231 -216 -22233 0 22229 22230 22231 -216 22234 0 c 1+1 --> 2 c (-b^{216, 1}_2 ∧ -b^{216, 1}_1 ∧ b^{216, 1}_0 ∧ p_216) -> (-b^{216, 2}_2 ∧ b^{216, 2}_1 ∧ -b^{216, 2}_0) c in CNF: c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ -p_216 ∨ -b^{216, 2}_2 c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ -p_216 ∨ b^{216, 2}_1 c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ -p_216 ∨ -b^{216, 2}_0 c in DIMACS: 22229 22230 -22231 -216 -22232 0 22229 22230 -22231 -216 22233 0 22229 22230 -22231 -216 -22234 0 c 2+1 --> break c (-b^{216, 1}_2 ∧ b^{216, 1}_1 ∧ -b^{216, 1}_0 ∧ p_216) -> break c in CNF: c b^{216, 1}_2 ∨ -b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ -p_216 ∨ break c in DIMACS: 22229 -22230 22231 -216 1162 0 c 2-1 --> 1 c (-b^{216, 1}_2 ∧ b^{216, 1}_1 ∧ -b^{216, 1}_0 ∧ -p_216) -> (-b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ b^{216, 2}_0) c in CNF: c b^{216, 1}_2 ∨ -b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ p_216 ∨ -b^{216, 2}_2 c b^{216, 1}_2 ∨ -b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ p_216 ∨ -b^{216, 2}_1 c b^{216, 1}_2 ∨ -b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ p_216 ∨ b^{216, 2}_0 c in DIMACS: 22229 -22230 22231 216 -22232 0 22229 -22230 22231 216 -22233 0 22229 -22230 22231 216 22234 0 c 1-1 --> 0 c (-b^{216, 1}_2 ∧ -b^{216, 1}_1 ∧ b^{216, 1}_0 ∧ -p_216) -> (-b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ -b^{216, 2}_0) c in CNF: c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ p_216 ∨ -b^{216, 2}_2 c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ p_216 ∨ -b^{216, 2}_1 c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ p_216 ∨ -b^{216, 2}_0 c in DIMACS: 22229 22230 -22231 216 -22232 0 22229 22230 -22231 216 -22233 0 22229 22230 -22231 216 -22234 0 c 0-1 --> -1 c (-b^{216, 1}_2 ∧ -b^{216, 1}_1 ∧ -b^{216, 1}_0 ∧ -p_216) -> ( b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ b^{216, 2}_0) c in CNF: c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ p_216 ∨ b^{216, 2}_2 c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ p_216 ∨ -b^{216, 2}_1 c b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ p_216 ∨ b^{216, 2}_0 c in DIMACS: 22229 22230 22231 216 22232 0 22229 22230 22231 216 -22233 0 22229 22230 22231 216 22234 0 c -1-1 --> -2 c ( b^{216, 1}_2 ∧ -b^{216, 1}_1 ∧ b^{216, 1}_0 ∧ -p_216) -> ( b^{216, 2}_2 ∧ b^{216, 2}_1 ∧ -b^{216, 2}_0) c in CNF: c -b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ p_216 ∨ b^{216, 2}_2 c -b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ p_216 ∨ b^{216, 2}_1 c -b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ p_216 ∨ -b^{216, 2}_0 c in DIMACS: -22229 22230 -22231 216 22232 0 -22229 22230 -22231 216 22233 0 -22229 22230 -22231 216 -22234 0 c -2-1 --> break c ( b^{216, 1}_2 ∧ b^{216, 1}_1 ∧ -b^{216, 1}_0 ∧ -p_216) -> break c in CNF: c -b^{216, 1}_2 ∨ -b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ p_216 ∨ break c in DIMACS: -22229 -22230 22231 216 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{216, 1}_2 ∧ -b^{216, 1}_1 ∧ -b^{216, 1}_0 ∧ true) c in CNF: c -b^{216, 1}_2 ∨ b^{216, 1}_1 ∨ b^{216, 1}_0 ∨ false c in DIMACS: -22229 22230 22231 0 c 3 does not represent an automaton state. c -(-b^{216, 1}_2 ∧ b^{216, 1}_1 ∧ b^{216, 1}_0 ∧ true) c in CNF: c b^{216, 1}_2 ∨ -b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ false c in DIMACS: 22229 -22230 -22231 0 c -3 does not represent an automaton state. c -( b^{216, 1}_2 ∧ b^{216, 1}_1 ∧ b^{216, 1}_0 ∧ true) c in CNF: c -b^{216, 1}_2 ∨ -b^{216, 1}_1 ∨ -b^{216, 1}_0 ∨ false c in DIMACS: -22229 -22230 -22231 0 c i = 2 c -2+1 --> -1 c ( b^{216, 2}_2 ∧ b^{216, 2}_1 ∧ -b^{216, 2}_0 ∧ p_432) -> ( b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ b^{216, 3}_0) c in CNF: c -b^{216, 2}_2 ∨ -b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ -p_432 ∨ b^{216, 3}_2 c -b^{216, 2}_2 ∨ -b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ -p_432 ∨ -b^{216, 3}_1 c -b^{216, 2}_2 ∨ -b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ -p_432 ∨ b^{216, 3}_0 c in DIMACS: -22232 -22233 22234 -432 22235 0 -22232 -22233 22234 -432 -22236 0 -22232 -22233 22234 -432 22237 0 c -1+1 --> 0 c ( b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ b^{216, 2}_0 ∧ p_432) -> (-b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ -b^{216, 3}_0) c in CNF: c -b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ -p_432 ∨ -b^{216, 3}_2 c -b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ -p_432 ∨ -b^{216, 3}_1 c -b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ -p_432 ∨ -b^{216, 3}_0 c in DIMACS: -22232 22233 -22234 -432 -22235 0 -22232 22233 -22234 -432 -22236 0 -22232 22233 -22234 -432 -22237 0 c 0+1 --> 1 c (-b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ -b^{216, 2}_0 ∧ p_432) -> (-b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ b^{216, 3}_0) c in CNF: c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ -p_432 ∨ -b^{216, 3}_2 c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ -p_432 ∨ -b^{216, 3}_1 c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ -p_432 ∨ b^{216, 3}_0 c in DIMACS: 22232 22233 22234 -432 -22235 0 22232 22233 22234 -432 -22236 0 22232 22233 22234 -432 22237 0 c 1+1 --> 2 c (-b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ b^{216, 2}_0 ∧ p_432) -> (-b^{216, 3}_2 ∧ b^{216, 3}_1 ∧ -b^{216, 3}_0) c in CNF: c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ -p_432 ∨ -b^{216, 3}_2 c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ -p_432 ∨ b^{216, 3}_1 c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ -p_432 ∨ -b^{216, 3}_0 c in DIMACS: 22232 22233 -22234 -432 -22235 0 22232 22233 -22234 -432 22236 0 22232 22233 -22234 -432 -22237 0 c 2+1 --> break c (-b^{216, 2}_2 ∧ b^{216, 2}_1 ∧ -b^{216, 2}_0 ∧ p_432) -> break c in CNF: c b^{216, 2}_2 ∨ -b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ -p_432 ∨ break c in DIMACS: 22232 -22233 22234 -432 1162 0 c 2-1 --> 1 c (-b^{216, 2}_2 ∧ b^{216, 2}_1 ∧ -b^{216, 2}_0 ∧ -p_432) -> (-b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ b^{216, 3}_0) c in CNF: c b^{216, 2}_2 ∨ -b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ p_432 ∨ -b^{216, 3}_2 c b^{216, 2}_2 ∨ -b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ p_432 ∨ -b^{216, 3}_1 c b^{216, 2}_2 ∨ -b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ p_432 ∨ b^{216, 3}_0 c in DIMACS: 22232 -22233 22234 432 -22235 0 22232 -22233 22234 432 -22236 0 22232 -22233 22234 432 22237 0 c 1-1 --> 0 c (-b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ b^{216, 2}_0 ∧ -p_432) -> (-b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ -b^{216, 3}_0) c in CNF: c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ p_432 ∨ -b^{216, 3}_2 c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ p_432 ∨ -b^{216, 3}_1 c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ p_432 ∨ -b^{216, 3}_0 c in DIMACS: 22232 22233 -22234 432 -22235 0 22232 22233 -22234 432 -22236 0 22232 22233 -22234 432 -22237 0 c 0-1 --> -1 c (-b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ -b^{216, 2}_0 ∧ -p_432) -> ( b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ b^{216, 3}_0) c in CNF: c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ p_432 ∨ b^{216, 3}_2 c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ p_432 ∨ -b^{216, 3}_1 c b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ p_432 ∨ b^{216, 3}_0 c in DIMACS: 22232 22233 22234 432 22235 0 22232 22233 22234 432 -22236 0 22232 22233 22234 432 22237 0 c -1-1 --> -2 c ( b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ b^{216, 2}_0 ∧ -p_432) -> ( b^{216, 3}_2 ∧ b^{216, 3}_1 ∧ -b^{216, 3}_0) c in CNF: c -b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ p_432 ∨ b^{216, 3}_2 c -b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ p_432 ∨ b^{216, 3}_1 c -b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ p_432 ∨ -b^{216, 3}_0 c in DIMACS: -22232 22233 -22234 432 22235 0 -22232 22233 -22234 432 22236 0 -22232 22233 -22234 432 -22237 0 c -2-1 --> break c ( b^{216, 2}_2 ∧ b^{216, 2}_1 ∧ -b^{216, 2}_0 ∧ -p_432) -> break c in CNF: c -b^{216, 2}_2 ∨ -b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ p_432 ∨ break c in DIMACS: -22232 -22233 22234 432 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{216, 2}_2 ∧ -b^{216, 2}_1 ∧ -b^{216, 2}_0 ∧ true) c in CNF: c -b^{216, 2}_2 ∨ b^{216, 2}_1 ∨ b^{216, 2}_0 ∨ false c in DIMACS: -22232 22233 22234 0 c 3 does not represent an automaton state. c -(-b^{216, 2}_2 ∧ b^{216, 2}_1 ∧ b^{216, 2}_0 ∧ true) c in CNF: c b^{216, 2}_2 ∨ -b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ false c in DIMACS: 22232 -22233 -22234 0 c -3 does not represent an automaton state. c -( b^{216, 2}_2 ∧ b^{216, 2}_1 ∧ b^{216, 2}_0 ∧ true) c in CNF: c -b^{216, 2}_2 ∨ -b^{216, 2}_1 ∨ -b^{216, 2}_0 ∨ false c in DIMACS: -22232 -22233 -22234 0 c i = 3 c -2+1 --> -1 c ( b^{216, 3}_2 ∧ b^{216, 3}_1 ∧ -b^{216, 3}_0 ∧ p_648) -> ( b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ b^{216, 4}_0) c in CNF: c -b^{216, 3}_2 ∨ -b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ -p_648 ∨ b^{216, 4}_2 c -b^{216, 3}_2 ∨ -b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ -p_648 ∨ -b^{216, 4}_1 c -b^{216, 3}_2 ∨ -b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ -p_648 ∨ b^{216, 4}_0 c in DIMACS: -22235 -22236 22237 -648 22238 0 -22235 -22236 22237 -648 -22239 0 -22235 -22236 22237 -648 22240 0 c -1+1 --> 0 c ( b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ b^{216, 3}_0 ∧ p_648) -> (-b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ -b^{216, 4}_0) c in CNF: c -b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ -p_648 ∨ -b^{216, 4}_2 c -b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ -p_648 ∨ -b^{216, 4}_1 c -b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ -p_648 ∨ -b^{216, 4}_0 c in DIMACS: -22235 22236 -22237 -648 -22238 0 -22235 22236 -22237 -648 -22239 0 -22235 22236 -22237 -648 -22240 0 c 0+1 --> 1 c (-b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ -b^{216, 3}_0 ∧ p_648) -> (-b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ b^{216, 4}_0) c in CNF: c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ -p_648 ∨ -b^{216, 4}_2 c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ -p_648 ∨ -b^{216, 4}_1 c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ -p_648 ∨ b^{216, 4}_0 c in DIMACS: 22235 22236 22237 -648 -22238 0 22235 22236 22237 -648 -22239 0 22235 22236 22237 -648 22240 0 c 1+1 --> 2 c (-b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ b^{216, 3}_0 ∧ p_648) -> (-b^{216, 4}_2 ∧ b^{216, 4}_1 ∧ -b^{216, 4}_0) c in CNF: c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ -p_648 ∨ -b^{216, 4}_2 c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ -p_648 ∨ b^{216, 4}_1 c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ -p_648 ∨ -b^{216, 4}_0 c in DIMACS: 22235 22236 -22237 -648 -22238 0 22235 22236 -22237 -648 22239 0 22235 22236 -22237 -648 -22240 0 c 2+1 --> break c (-b^{216, 3}_2 ∧ b^{216, 3}_1 ∧ -b^{216, 3}_0 ∧ p_648) -> break c in CNF: c b^{216, 3}_2 ∨ -b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ -p_648 ∨ break c in DIMACS: 22235 -22236 22237 -648 1162 0 c 2-1 --> 1 c (-b^{216, 3}_2 ∧ b^{216, 3}_1 ∧ -b^{216, 3}_0 ∧ -p_648) -> (-b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ b^{216, 4}_0) c in CNF: c b^{216, 3}_2 ∨ -b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ p_648 ∨ -b^{216, 4}_2 c b^{216, 3}_2 ∨ -b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ p_648 ∨ -b^{216, 4}_1 c b^{216, 3}_2 ∨ -b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ p_648 ∨ b^{216, 4}_0 c in DIMACS: 22235 -22236 22237 648 -22238 0 22235 -22236 22237 648 -22239 0 22235 -22236 22237 648 22240 0 c 1-1 --> 0 c (-b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ b^{216, 3}_0 ∧ -p_648) -> (-b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ -b^{216, 4}_0) c in CNF: c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ p_648 ∨ -b^{216, 4}_2 c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ p_648 ∨ -b^{216, 4}_1 c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ p_648 ∨ -b^{216, 4}_0 c in DIMACS: 22235 22236 -22237 648 -22238 0 22235 22236 -22237 648 -22239 0 22235 22236 -22237 648 -22240 0 c 0-1 --> -1 c (-b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ -b^{216, 3}_0 ∧ -p_648) -> ( b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ b^{216, 4}_0) c in CNF: c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ p_648 ∨ b^{216, 4}_2 c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ p_648 ∨ -b^{216, 4}_1 c b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ p_648 ∨ b^{216, 4}_0 c in DIMACS: 22235 22236 22237 648 22238 0 22235 22236 22237 648 -22239 0 22235 22236 22237 648 22240 0 c -1-1 --> -2 c ( b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ b^{216, 3}_0 ∧ -p_648) -> ( b^{216, 4}_2 ∧ b^{216, 4}_1 ∧ -b^{216, 4}_0) c in CNF: c -b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ p_648 ∨ b^{216, 4}_2 c -b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ p_648 ∨ b^{216, 4}_1 c -b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ p_648 ∨ -b^{216, 4}_0 c in DIMACS: -22235 22236 -22237 648 22238 0 -22235 22236 -22237 648 22239 0 -22235 22236 -22237 648 -22240 0 c -2-1 --> break c ( b^{216, 3}_2 ∧ b^{216, 3}_1 ∧ -b^{216, 3}_0 ∧ -p_648) -> break c in CNF: c -b^{216, 3}_2 ∨ -b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ p_648 ∨ break c in DIMACS: -22235 -22236 22237 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{216, 3}_2 ∧ -b^{216, 3}_1 ∧ -b^{216, 3}_0 ∧ true) c in CNF: c -b^{216, 3}_2 ∨ b^{216, 3}_1 ∨ b^{216, 3}_0 ∨ false c in DIMACS: -22235 22236 22237 0 c 3 does not represent an automaton state. c -(-b^{216, 3}_2 ∧ b^{216, 3}_1 ∧ b^{216, 3}_0 ∧ true) c in CNF: c b^{216, 3}_2 ∨ -b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ false c in DIMACS: 22235 -22236 -22237 0 c -3 does not represent an automaton state. c -( b^{216, 3}_2 ∧ b^{216, 3}_1 ∧ b^{216, 3}_0 ∧ true) c in CNF: c -b^{216, 3}_2 ∨ -b^{216, 3}_1 ∨ -b^{216, 3}_0 ∨ false c in DIMACS: -22235 -22236 -22237 0 c i = 4 c -2+1 --> -1 c ( b^{216, 4}_2 ∧ b^{216, 4}_1 ∧ -b^{216, 4}_0 ∧ p_864) -> ( b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ b^{216, 5}_0) c in CNF: c -b^{216, 4}_2 ∨ -b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ -p_864 ∨ b^{216, 5}_2 c -b^{216, 4}_2 ∨ -b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ -p_864 ∨ -b^{216, 5}_1 c -b^{216, 4}_2 ∨ -b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ -p_864 ∨ b^{216, 5}_0 c in DIMACS: -22238 -22239 22240 -864 22241 0 -22238 -22239 22240 -864 -22242 0 -22238 -22239 22240 -864 22243 0 c -1+1 --> 0 c ( b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ b^{216, 4}_0 ∧ p_864) -> (-b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ -b^{216, 5}_0) c in CNF: c -b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ -p_864 ∨ -b^{216, 5}_2 c -b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ -p_864 ∨ -b^{216, 5}_1 c -b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ -p_864 ∨ -b^{216, 5}_0 c in DIMACS: -22238 22239 -22240 -864 -22241 0 -22238 22239 -22240 -864 -22242 0 -22238 22239 -22240 -864 -22243 0 c 0+1 --> 1 c (-b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ -b^{216, 4}_0 ∧ p_864) -> (-b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ b^{216, 5}_0) c in CNF: c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ -p_864 ∨ -b^{216, 5}_2 c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ -p_864 ∨ -b^{216, 5}_1 c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ -p_864 ∨ b^{216, 5}_0 c in DIMACS: 22238 22239 22240 -864 -22241 0 22238 22239 22240 -864 -22242 0 22238 22239 22240 -864 22243 0 c 1+1 --> 2 c (-b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ b^{216, 4}_0 ∧ p_864) -> (-b^{216, 5}_2 ∧ b^{216, 5}_1 ∧ -b^{216, 5}_0) c in CNF: c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ -p_864 ∨ -b^{216, 5}_2 c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ -p_864 ∨ b^{216, 5}_1 c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ -p_864 ∨ -b^{216, 5}_0 c in DIMACS: 22238 22239 -22240 -864 -22241 0 22238 22239 -22240 -864 22242 0 22238 22239 -22240 -864 -22243 0 c 2+1 --> break c (-b^{216, 4}_2 ∧ b^{216, 4}_1 ∧ -b^{216, 4}_0 ∧ p_864) -> break c in CNF: c b^{216, 4}_2 ∨ -b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ -p_864 ∨ break c in DIMACS: 22238 -22239 22240 -864 1162 0 c 2-1 --> 1 c (-b^{216, 4}_2 ∧ b^{216, 4}_1 ∧ -b^{216, 4}_0 ∧ -p_864) -> (-b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ b^{216, 5}_0) c in CNF: c b^{216, 4}_2 ∨ -b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ p_864 ∨ -b^{216, 5}_2 c b^{216, 4}_2 ∨ -b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ p_864 ∨ -b^{216, 5}_1 c b^{216, 4}_2 ∨ -b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ p_864 ∨ b^{216, 5}_0 c in DIMACS: 22238 -22239 22240 864 -22241 0 22238 -22239 22240 864 -22242 0 22238 -22239 22240 864 22243 0 c 1-1 --> 0 c (-b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ b^{216, 4}_0 ∧ -p_864) -> (-b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ -b^{216, 5}_0) c in CNF: c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ p_864 ∨ -b^{216, 5}_2 c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ p_864 ∨ -b^{216, 5}_1 c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ p_864 ∨ -b^{216, 5}_0 c in DIMACS: 22238 22239 -22240 864 -22241 0 22238 22239 -22240 864 -22242 0 22238 22239 -22240 864 -22243 0 c 0-1 --> -1 c (-b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ -b^{216, 4}_0 ∧ -p_864) -> ( b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ b^{216, 5}_0) c in CNF: c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ p_864 ∨ b^{216, 5}_2 c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ p_864 ∨ -b^{216, 5}_1 c b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ p_864 ∨ b^{216, 5}_0 c in DIMACS: 22238 22239 22240 864 22241 0 22238 22239 22240 864 -22242 0 22238 22239 22240 864 22243 0 c -1-1 --> -2 c ( b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ b^{216, 4}_0 ∧ -p_864) -> ( b^{216, 5}_2 ∧ b^{216, 5}_1 ∧ -b^{216, 5}_0) c in CNF: c -b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ p_864 ∨ b^{216, 5}_2 c -b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ p_864 ∨ b^{216, 5}_1 c -b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ p_864 ∨ -b^{216, 5}_0 c in DIMACS: -22238 22239 -22240 864 22241 0 -22238 22239 -22240 864 22242 0 -22238 22239 -22240 864 -22243 0 c -2-1 --> break c ( b^{216, 4}_2 ∧ b^{216, 4}_1 ∧ -b^{216, 4}_0 ∧ -p_864) -> break c in CNF: c -b^{216, 4}_2 ∨ -b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ p_864 ∨ break c in DIMACS: -22238 -22239 22240 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{216, 4}_2 ∧ -b^{216, 4}_1 ∧ -b^{216, 4}_0 ∧ true) c in CNF: c -b^{216, 4}_2 ∨ b^{216, 4}_1 ∨ b^{216, 4}_0 ∨ false c in DIMACS: -22238 22239 22240 0 c 3 does not represent an automaton state. c -(-b^{216, 4}_2 ∧ b^{216, 4}_1 ∧ b^{216, 4}_0 ∧ true) c in CNF: c b^{216, 4}_2 ∨ -b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ false c in DIMACS: 22238 -22239 -22240 0 c -3 does not represent an automaton state. c -( b^{216, 4}_2 ∧ b^{216, 4}_1 ∧ b^{216, 4}_0 ∧ true) c in CNF: c -b^{216, 4}_2 ∨ -b^{216, 4}_1 ∨ -b^{216, 4}_0 ∨ false c in DIMACS: -22238 -22239 -22240 0 c i = 5 c -2+1 --> -1 c ( b^{216, 5}_2 ∧ b^{216, 5}_1 ∧ -b^{216, 5}_0 ∧ p_1080) -> ( b^{216, 6}_2 ∧ -b^{216, 6}_1 ∧ b^{216, 6}_0) c in CNF: c -b^{216, 5}_2 ∨ -b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ -p_1080 ∨ b^{216, 6}_2 c -b^{216, 5}_2 ∨ -b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ -p_1080 ∨ -b^{216, 6}_1 c -b^{216, 5}_2 ∨ -b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ -p_1080 ∨ b^{216, 6}_0 c in DIMACS: -22241 -22242 22243 -1080 22244 0 -22241 -22242 22243 -1080 -22245 0 -22241 -22242 22243 -1080 22246 0 c -1+1 --> 0 c ( b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ b^{216, 5}_0 ∧ p_1080) -> (-b^{216, 6}_2 ∧ -b^{216, 6}_1 ∧ -b^{216, 6}_0) c in CNF: c -b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ -p_1080 ∨ -b^{216, 6}_2 c -b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ -p_1080 ∨ -b^{216, 6}_1 c -b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ -p_1080 ∨ -b^{216, 6}_0 c in DIMACS: -22241 22242 -22243 -1080 -22244 0 -22241 22242 -22243 -1080 -22245 0 -22241 22242 -22243 -1080 -22246 0 c 0+1 --> 1 c (-b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ -b^{216, 5}_0 ∧ p_1080) -> (-b^{216, 6}_2 ∧ -b^{216, 6}_1 ∧ b^{216, 6}_0) c in CNF: c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ -p_1080 ∨ -b^{216, 6}_2 c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ -p_1080 ∨ -b^{216, 6}_1 c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ -p_1080 ∨ b^{216, 6}_0 c in DIMACS: 22241 22242 22243 -1080 -22244 0 22241 22242 22243 -1080 -22245 0 22241 22242 22243 -1080 22246 0 c 1+1 --> 2 c (-b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ b^{216, 5}_0 ∧ p_1080) -> (-b^{216, 6}_2 ∧ b^{216, 6}_1 ∧ -b^{216, 6}_0) c in CNF: c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ -p_1080 ∨ -b^{216, 6}_2 c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ -p_1080 ∨ b^{216, 6}_1 c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ -p_1080 ∨ -b^{216, 6}_0 c in DIMACS: 22241 22242 -22243 -1080 -22244 0 22241 22242 -22243 -1080 22245 0 22241 22242 -22243 -1080 -22246 0 c 2+1 --> break c (-b^{216, 5}_2 ∧ b^{216, 5}_1 ∧ -b^{216, 5}_0 ∧ p_1080) -> break c in CNF: c b^{216, 5}_2 ∨ -b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ -p_1080 ∨ break c in DIMACS: 22241 -22242 22243 -1080 1162 0 c 2-1 --> 1 c (-b^{216, 5}_2 ∧ b^{216, 5}_1 ∧ -b^{216, 5}_0 ∧ -p_1080) -> (-b^{216, 6}_2 ∧ -b^{216, 6}_1 ∧ b^{216, 6}_0) c in CNF: c b^{216, 5}_2 ∨ -b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ p_1080 ∨ -b^{216, 6}_2 c b^{216, 5}_2 ∨ -b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ p_1080 ∨ -b^{216, 6}_1 c b^{216, 5}_2 ∨ -b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ p_1080 ∨ b^{216, 6}_0 c in DIMACS: 22241 -22242 22243 1080 -22244 0 22241 -22242 22243 1080 -22245 0 22241 -22242 22243 1080 22246 0 c 1-1 --> 0 c (-b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ b^{216, 5}_0 ∧ -p_1080) -> (-b^{216, 6}_2 ∧ -b^{216, 6}_1 ∧ -b^{216, 6}_0) c in CNF: c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ p_1080 ∨ -b^{216, 6}_2 c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ p_1080 ∨ -b^{216, 6}_1 c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ p_1080 ∨ -b^{216, 6}_0 c in DIMACS: 22241 22242 -22243 1080 -22244 0 22241 22242 -22243 1080 -22245 0 22241 22242 -22243 1080 -22246 0 c 0-1 --> -1 c (-b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ -b^{216, 5}_0 ∧ -p_1080) -> ( b^{216, 6}_2 ∧ -b^{216, 6}_1 ∧ b^{216, 6}_0) c in CNF: c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ p_1080 ∨ b^{216, 6}_2 c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ p_1080 ∨ -b^{216, 6}_1 c b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ p_1080 ∨ b^{216, 6}_0 c in DIMACS: 22241 22242 22243 1080 22244 0 22241 22242 22243 1080 -22245 0 22241 22242 22243 1080 22246 0 c -1-1 --> -2 c ( b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ b^{216, 5}_0 ∧ -p_1080) -> ( b^{216, 6}_2 ∧ b^{216, 6}_1 ∧ -b^{216, 6}_0) c in CNF: c -b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ p_1080 ∨ b^{216, 6}_2 c -b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ p_1080 ∨ b^{216, 6}_1 c -b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ p_1080 ∨ -b^{216, 6}_0 c in DIMACS: -22241 22242 -22243 1080 22244 0 -22241 22242 -22243 1080 22245 0 -22241 22242 -22243 1080 -22246 0 c -2-1 --> break c ( b^{216, 5}_2 ∧ b^{216, 5}_1 ∧ -b^{216, 5}_0 ∧ -p_1080) -> break c in CNF: c -b^{216, 5}_2 ∨ -b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ p_1080 ∨ break c in DIMACS: -22241 -22242 22243 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{216, 5}_2 ∧ -b^{216, 5}_1 ∧ -b^{216, 5}_0 ∧ true) c in CNF: c -b^{216, 5}_2 ∨ b^{216, 5}_1 ∨ b^{216, 5}_0 ∨ false c in DIMACS: -22241 22242 22243 0 c 3 does not represent an automaton state. c -(-b^{216, 5}_2 ∧ b^{216, 5}_1 ∧ b^{216, 5}_0 ∧ true) c in CNF: c b^{216, 5}_2 ∨ -b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ false c in DIMACS: 22241 -22242 -22243 0 c -3 does not represent an automaton state. c -( b^{216, 5}_2 ∧ b^{216, 5}_1 ∧ b^{216, 5}_0 ∧ true) c in CNF: c -b^{216, 5}_2 ∨ -b^{216, 5}_1 ∨ -b^{216, 5}_0 ∨ false c in DIMACS: -22241 -22242 -22243 0 c INIT for k = 217 c -b^{217, 1}_2 c -b^{217, 1}_1 c -b^{217, 1}_0 c in DIMACS: -22247 0 -22248 0 -22249 0 c Transitions for k = 217 c i = 1 c -2+1 --> -1 c ( b^{217, 1}_2 ∧ b^{217, 1}_1 ∧ -b^{217, 1}_0 ∧ p_217) -> ( b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ b^{217, 2}_0) c in CNF: c -b^{217, 1}_2 ∨ -b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ -p_217 ∨ b^{217, 2}_2 c -b^{217, 1}_2 ∨ -b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ -p_217 ∨ -b^{217, 2}_1 c -b^{217, 1}_2 ∨ -b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ -p_217 ∨ b^{217, 2}_0 c in DIMACS: -22247 -22248 22249 -217 22250 0 -22247 -22248 22249 -217 -22251 0 -22247 -22248 22249 -217 22252 0 c -1+1 --> 0 c ( b^{217, 1}_2 ∧ -b^{217, 1}_1 ∧ b^{217, 1}_0 ∧ p_217) -> (-b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ -b^{217, 2}_0) c in CNF: c -b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ -p_217 ∨ -b^{217, 2}_2 c -b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ -p_217 ∨ -b^{217, 2}_1 c -b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ -p_217 ∨ -b^{217, 2}_0 c in DIMACS: -22247 22248 -22249 -217 -22250 0 -22247 22248 -22249 -217 -22251 0 -22247 22248 -22249 -217 -22252 0 c 0+1 --> 1 c (-b^{217, 1}_2 ∧ -b^{217, 1}_1 ∧ -b^{217, 1}_0 ∧ p_217) -> (-b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ b^{217, 2}_0) c in CNF: c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ -p_217 ∨ -b^{217, 2}_2 c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ -p_217 ∨ -b^{217, 2}_1 c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ -p_217 ∨ b^{217, 2}_0 c in DIMACS: 22247 22248 22249 -217 -22250 0 22247 22248 22249 -217 -22251 0 22247 22248 22249 -217 22252 0 c 1+1 --> 2 c (-b^{217, 1}_2 ∧ -b^{217, 1}_1 ∧ b^{217, 1}_0 ∧ p_217) -> (-b^{217, 2}_2 ∧ b^{217, 2}_1 ∧ -b^{217, 2}_0) c in CNF: c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ -p_217 ∨ -b^{217, 2}_2 c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ -p_217 ∨ b^{217, 2}_1 c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ -p_217 ∨ -b^{217, 2}_0 c in DIMACS: 22247 22248 -22249 -217 -22250 0 22247 22248 -22249 -217 22251 0 22247 22248 -22249 -217 -22252 0 c 2+1 --> break c (-b^{217, 1}_2 ∧ b^{217, 1}_1 ∧ -b^{217, 1}_0 ∧ p_217) -> break c in CNF: c b^{217, 1}_2 ∨ -b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ -p_217 ∨ break c in DIMACS: 22247 -22248 22249 -217 1162 0 c 2-1 --> 1 c (-b^{217, 1}_2 ∧ b^{217, 1}_1 ∧ -b^{217, 1}_0 ∧ -p_217) -> (-b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ b^{217, 2}_0) c in CNF: c b^{217, 1}_2 ∨ -b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ p_217 ∨ -b^{217, 2}_2 c b^{217, 1}_2 ∨ -b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ p_217 ∨ -b^{217, 2}_1 c b^{217, 1}_2 ∨ -b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ p_217 ∨ b^{217, 2}_0 c in DIMACS: 22247 -22248 22249 217 -22250 0 22247 -22248 22249 217 -22251 0 22247 -22248 22249 217 22252 0 c 1-1 --> 0 c (-b^{217, 1}_2 ∧ -b^{217, 1}_1 ∧ b^{217, 1}_0 ∧ -p_217) -> (-b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ -b^{217, 2}_0) c in CNF: c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ p_217 ∨ -b^{217, 2}_2 c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ p_217 ∨ -b^{217, 2}_1 c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ p_217 ∨ -b^{217, 2}_0 c in DIMACS: 22247 22248 -22249 217 -22250 0 22247 22248 -22249 217 -22251 0 22247 22248 -22249 217 -22252 0 c 0-1 --> -1 c (-b^{217, 1}_2 ∧ -b^{217, 1}_1 ∧ -b^{217, 1}_0 ∧ -p_217) -> ( b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ b^{217, 2}_0) c in CNF: c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ p_217 ∨ b^{217, 2}_2 c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ p_217 ∨ -b^{217, 2}_1 c b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ p_217 ∨ b^{217, 2}_0 c in DIMACS: 22247 22248 22249 217 22250 0 22247 22248 22249 217 -22251 0 22247 22248 22249 217 22252 0 c -1-1 --> -2 c ( b^{217, 1}_2 ∧ -b^{217, 1}_1 ∧ b^{217, 1}_0 ∧ -p_217) -> ( b^{217, 2}_2 ∧ b^{217, 2}_1 ∧ -b^{217, 2}_0) c in CNF: c -b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ p_217 ∨ b^{217, 2}_2 c -b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ p_217 ∨ b^{217, 2}_1 c -b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ p_217 ∨ -b^{217, 2}_0 c in DIMACS: -22247 22248 -22249 217 22250 0 -22247 22248 -22249 217 22251 0 -22247 22248 -22249 217 -22252 0 c -2-1 --> break c ( b^{217, 1}_2 ∧ b^{217, 1}_1 ∧ -b^{217, 1}_0 ∧ -p_217) -> break c in CNF: c -b^{217, 1}_2 ∨ -b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ p_217 ∨ break c in DIMACS: -22247 -22248 22249 217 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{217, 1}_2 ∧ -b^{217, 1}_1 ∧ -b^{217, 1}_0 ∧ true) c in CNF: c -b^{217, 1}_2 ∨ b^{217, 1}_1 ∨ b^{217, 1}_0 ∨ false c in DIMACS: -22247 22248 22249 0 c 3 does not represent an automaton state. c -(-b^{217, 1}_2 ∧ b^{217, 1}_1 ∧ b^{217, 1}_0 ∧ true) c in CNF: c b^{217, 1}_2 ∨ -b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ false c in DIMACS: 22247 -22248 -22249 0 c -3 does not represent an automaton state. c -( b^{217, 1}_2 ∧ b^{217, 1}_1 ∧ b^{217, 1}_0 ∧ true) c in CNF: c -b^{217, 1}_2 ∨ -b^{217, 1}_1 ∨ -b^{217, 1}_0 ∨ false c in DIMACS: -22247 -22248 -22249 0 c i = 2 c -2+1 --> -1 c ( b^{217, 2}_2 ∧ b^{217, 2}_1 ∧ -b^{217, 2}_0 ∧ p_434) -> ( b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ b^{217, 3}_0) c in CNF: c -b^{217, 2}_2 ∨ -b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ -p_434 ∨ b^{217, 3}_2 c -b^{217, 2}_2 ∨ -b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ -p_434 ∨ -b^{217, 3}_1 c -b^{217, 2}_2 ∨ -b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ -p_434 ∨ b^{217, 3}_0 c in DIMACS: -22250 -22251 22252 -434 22253 0 -22250 -22251 22252 -434 -22254 0 -22250 -22251 22252 -434 22255 0 c -1+1 --> 0 c ( b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ b^{217, 2}_0 ∧ p_434) -> (-b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ -b^{217, 3}_0) c in CNF: c -b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ -p_434 ∨ -b^{217, 3}_2 c -b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ -p_434 ∨ -b^{217, 3}_1 c -b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ -p_434 ∨ -b^{217, 3}_0 c in DIMACS: -22250 22251 -22252 -434 -22253 0 -22250 22251 -22252 -434 -22254 0 -22250 22251 -22252 -434 -22255 0 c 0+1 --> 1 c (-b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ -b^{217, 2}_0 ∧ p_434) -> (-b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ b^{217, 3}_0) c in CNF: c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ -p_434 ∨ -b^{217, 3}_2 c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ -p_434 ∨ -b^{217, 3}_1 c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ -p_434 ∨ b^{217, 3}_0 c in DIMACS: 22250 22251 22252 -434 -22253 0 22250 22251 22252 -434 -22254 0 22250 22251 22252 -434 22255 0 c 1+1 --> 2 c (-b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ b^{217, 2}_0 ∧ p_434) -> (-b^{217, 3}_2 ∧ b^{217, 3}_1 ∧ -b^{217, 3}_0) c in CNF: c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ -p_434 ∨ -b^{217, 3}_2 c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ -p_434 ∨ b^{217, 3}_1 c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ -p_434 ∨ -b^{217, 3}_0 c in DIMACS: 22250 22251 -22252 -434 -22253 0 22250 22251 -22252 -434 22254 0 22250 22251 -22252 -434 -22255 0 c 2+1 --> break c (-b^{217, 2}_2 ∧ b^{217, 2}_1 ∧ -b^{217, 2}_0 ∧ p_434) -> break c in CNF: c b^{217, 2}_2 ∨ -b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ -p_434 ∨ break c in DIMACS: 22250 -22251 22252 -434 1162 0 c 2-1 --> 1 c (-b^{217, 2}_2 ∧ b^{217, 2}_1 ∧ -b^{217, 2}_0 ∧ -p_434) -> (-b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ b^{217, 3}_0) c in CNF: c b^{217, 2}_2 ∨ -b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ p_434 ∨ -b^{217, 3}_2 c b^{217, 2}_2 ∨ -b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ p_434 ∨ -b^{217, 3}_1 c b^{217, 2}_2 ∨ -b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ p_434 ∨ b^{217, 3}_0 c in DIMACS: 22250 -22251 22252 434 -22253 0 22250 -22251 22252 434 -22254 0 22250 -22251 22252 434 22255 0 c 1-1 --> 0 c (-b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ b^{217, 2}_0 ∧ -p_434) -> (-b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ -b^{217, 3}_0) c in CNF: c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ p_434 ∨ -b^{217, 3}_2 c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ p_434 ∨ -b^{217, 3}_1 c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ p_434 ∨ -b^{217, 3}_0 c in DIMACS: 22250 22251 -22252 434 -22253 0 22250 22251 -22252 434 -22254 0 22250 22251 -22252 434 -22255 0 c 0-1 --> -1 c (-b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ -b^{217, 2}_0 ∧ -p_434) -> ( b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ b^{217, 3}_0) c in CNF: c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ p_434 ∨ b^{217, 3}_2 c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ p_434 ∨ -b^{217, 3}_1 c b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ p_434 ∨ b^{217, 3}_0 c in DIMACS: 22250 22251 22252 434 22253 0 22250 22251 22252 434 -22254 0 22250 22251 22252 434 22255 0 c -1-1 --> -2 c ( b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ b^{217, 2}_0 ∧ -p_434) -> ( b^{217, 3}_2 ∧ b^{217, 3}_1 ∧ -b^{217, 3}_0) c in CNF: c -b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ p_434 ∨ b^{217, 3}_2 c -b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ p_434 ∨ b^{217, 3}_1 c -b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ p_434 ∨ -b^{217, 3}_0 c in DIMACS: -22250 22251 -22252 434 22253 0 -22250 22251 -22252 434 22254 0 -22250 22251 -22252 434 -22255 0 c -2-1 --> break c ( b^{217, 2}_2 ∧ b^{217, 2}_1 ∧ -b^{217, 2}_0 ∧ -p_434) -> break c in CNF: c -b^{217, 2}_2 ∨ -b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ p_434 ∨ break c in DIMACS: -22250 -22251 22252 434 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{217, 2}_2 ∧ -b^{217, 2}_1 ∧ -b^{217, 2}_0 ∧ true) c in CNF: c -b^{217, 2}_2 ∨ b^{217, 2}_1 ∨ b^{217, 2}_0 ∨ false c in DIMACS: -22250 22251 22252 0 c 3 does not represent an automaton state. c -(-b^{217, 2}_2 ∧ b^{217, 2}_1 ∧ b^{217, 2}_0 ∧ true) c in CNF: c b^{217, 2}_2 ∨ -b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ false c in DIMACS: 22250 -22251 -22252 0 c -3 does not represent an automaton state. c -( b^{217, 2}_2 ∧ b^{217, 2}_1 ∧ b^{217, 2}_0 ∧ true) c in CNF: c -b^{217, 2}_2 ∨ -b^{217, 2}_1 ∨ -b^{217, 2}_0 ∨ false c in DIMACS: -22250 -22251 -22252 0 c i = 3 c -2+1 --> -1 c ( b^{217, 3}_2 ∧ b^{217, 3}_1 ∧ -b^{217, 3}_0 ∧ p_651) -> ( b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ b^{217, 4}_0) c in CNF: c -b^{217, 3}_2 ∨ -b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ -p_651 ∨ b^{217, 4}_2 c -b^{217, 3}_2 ∨ -b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ -p_651 ∨ -b^{217, 4}_1 c -b^{217, 3}_2 ∨ -b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ -p_651 ∨ b^{217, 4}_0 c in DIMACS: -22253 -22254 22255 -651 22256 0 -22253 -22254 22255 -651 -22257 0 -22253 -22254 22255 -651 22258 0 c -1+1 --> 0 c ( b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ b^{217, 3}_0 ∧ p_651) -> (-b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ -b^{217, 4}_0) c in CNF: c -b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ -p_651 ∨ -b^{217, 4}_2 c -b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ -p_651 ∨ -b^{217, 4}_1 c -b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ -p_651 ∨ -b^{217, 4}_0 c in DIMACS: -22253 22254 -22255 -651 -22256 0 -22253 22254 -22255 -651 -22257 0 -22253 22254 -22255 -651 -22258 0 c 0+1 --> 1 c (-b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ -b^{217, 3}_0 ∧ p_651) -> (-b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ b^{217, 4}_0) c in CNF: c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ -p_651 ∨ -b^{217, 4}_2 c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ -p_651 ∨ -b^{217, 4}_1 c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ -p_651 ∨ b^{217, 4}_0 c in DIMACS: 22253 22254 22255 -651 -22256 0 22253 22254 22255 -651 -22257 0 22253 22254 22255 -651 22258 0 c 1+1 --> 2 c (-b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ b^{217, 3}_0 ∧ p_651) -> (-b^{217, 4}_2 ∧ b^{217, 4}_1 ∧ -b^{217, 4}_0) c in CNF: c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ -p_651 ∨ -b^{217, 4}_2 c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ -p_651 ∨ b^{217, 4}_1 c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ -p_651 ∨ -b^{217, 4}_0 c in DIMACS: 22253 22254 -22255 -651 -22256 0 22253 22254 -22255 -651 22257 0 22253 22254 -22255 -651 -22258 0 c 2+1 --> break c (-b^{217, 3}_2 ∧ b^{217, 3}_1 ∧ -b^{217, 3}_0 ∧ p_651) -> break c in CNF: c b^{217, 3}_2 ∨ -b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ -p_651 ∨ break c in DIMACS: 22253 -22254 22255 -651 1162 0 c 2-1 --> 1 c (-b^{217, 3}_2 ∧ b^{217, 3}_1 ∧ -b^{217, 3}_0 ∧ -p_651) -> (-b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ b^{217, 4}_0) c in CNF: c b^{217, 3}_2 ∨ -b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ p_651 ∨ -b^{217, 4}_2 c b^{217, 3}_2 ∨ -b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ p_651 ∨ -b^{217, 4}_1 c b^{217, 3}_2 ∨ -b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ p_651 ∨ b^{217, 4}_0 c in DIMACS: 22253 -22254 22255 651 -22256 0 22253 -22254 22255 651 -22257 0 22253 -22254 22255 651 22258 0 c 1-1 --> 0 c (-b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ b^{217, 3}_0 ∧ -p_651) -> (-b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ -b^{217, 4}_0) c in CNF: c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ p_651 ∨ -b^{217, 4}_2 c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ p_651 ∨ -b^{217, 4}_1 c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ p_651 ∨ -b^{217, 4}_0 c in DIMACS: 22253 22254 -22255 651 -22256 0 22253 22254 -22255 651 -22257 0 22253 22254 -22255 651 -22258 0 c 0-1 --> -1 c (-b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ -b^{217, 3}_0 ∧ -p_651) -> ( b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ b^{217, 4}_0) c in CNF: c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ p_651 ∨ b^{217, 4}_2 c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ p_651 ∨ -b^{217, 4}_1 c b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ p_651 ∨ b^{217, 4}_0 c in DIMACS: 22253 22254 22255 651 22256 0 22253 22254 22255 651 -22257 0 22253 22254 22255 651 22258 0 c -1-1 --> -2 c ( b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ b^{217, 3}_0 ∧ -p_651) -> ( b^{217, 4}_2 ∧ b^{217, 4}_1 ∧ -b^{217, 4}_0) c in CNF: c -b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ p_651 ∨ b^{217, 4}_2 c -b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ p_651 ∨ b^{217, 4}_1 c -b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ p_651 ∨ -b^{217, 4}_0 c in DIMACS: -22253 22254 -22255 651 22256 0 -22253 22254 -22255 651 22257 0 -22253 22254 -22255 651 -22258 0 c -2-1 --> break c ( b^{217, 3}_2 ∧ b^{217, 3}_1 ∧ -b^{217, 3}_0 ∧ -p_651) -> break c in CNF: c -b^{217, 3}_2 ∨ -b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ p_651 ∨ break c in DIMACS: -22253 -22254 22255 651 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{217, 3}_2 ∧ -b^{217, 3}_1 ∧ -b^{217, 3}_0 ∧ true) c in CNF: c -b^{217, 3}_2 ∨ b^{217, 3}_1 ∨ b^{217, 3}_0 ∨ false c in DIMACS: -22253 22254 22255 0 c 3 does not represent an automaton state. c -(-b^{217, 3}_2 ∧ b^{217, 3}_1 ∧ b^{217, 3}_0 ∧ true) c in CNF: c b^{217, 3}_2 ∨ -b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ false c in DIMACS: 22253 -22254 -22255 0 c -3 does not represent an automaton state. c -( b^{217, 3}_2 ∧ b^{217, 3}_1 ∧ b^{217, 3}_0 ∧ true) c in CNF: c -b^{217, 3}_2 ∨ -b^{217, 3}_1 ∨ -b^{217, 3}_0 ∨ false c in DIMACS: -22253 -22254 -22255 0 c i = 4 c -2+1 --> -1 c ( b^{217, 4}_2 ∧ b^{217, 4}_1 ∧ -b^{217, 4}_0 ∧ p_868) -> ( b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ b^{217, 5}_0) c in CNF: c -b^{217, 4}_2 ∨ -b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ -p_868 ∨ b^{217, 5}_2 c -b^{217, 4}_2 ∨ -b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ -p_868 ∨ -b^{217, 5}_1 c -b^{217, 4}_2 ∨ -b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ -p_868 ∨ b^{217, 5}_0 c in DIMACS: -22256 -22257 22258 -868 22259 0 -22256 -22257 22258 -868 -22260 0 -22256 -22257 22258 -868 22261 0 c -1+1 --> 0 c ( b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ b^{217, 4}_0 ∧ p_868) -> (-b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ -b^{217, 5}_0) c in CNF: c -b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ -p_868 ∨ -b^{217, 5}_2 c -b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ -p_868 ∨ -b^{217, 5}_1 c -b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ -p_868 ∨ -b^{217, 5}_0 c in DIMACS: -22256 22257 -22258 -868 -22259 0 -22256 22257 -22258 -868 -22260 0 -22256 22257 -22258 -868 -22261 0 c 0+1 --> 1 c (-b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ -b^{217, 4}_0 ∧ p_868) -> (-b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ b^{217, 5}_0) c in CNF: c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ -p_868 ∨ -b^{217, 5}_2 c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ -p_868 ∨ -b^{217, 5}_1 c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ -p_868 ∨ b^{217, 5}_0 c in DIMACS: 22256 22257 22258 -868 -22259 0 22256 22257 22258 -868 -22260 0 22256 22257 22258 -868 22261 0 c 1+1 --> 2 c (-b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ b^{217, 4}_0 ∧ p_868) -> (-b^{217, 5}_2 ∧ b^{217, 5}_1 ∧ -b^{217, 5}_0) c in CNF: c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ -p_868 ∨ -b^{217, 5}_2 c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ -p_868 ∨ b^{217, 5}_1 c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ -p_868 ∨ -b^{217, 5}_0 c in DIMACS: 22256 22257 -22258 -868 -22259 0 22256 22257 -22258 -868 22260 0 22256 22257 -22258 -868 -22261 0 c 2+1 --> break c (-b^{217, 4}_2 ∧ b^{217, 4}_1 ∧ -b^{217, 4}_0 ∧ p_868) -> break c in CNF: c b^{217, 4}_2 ∨ -b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ -p_868 ∨ break c in DIMACS: 22256 -22257 22258 -868 1162 0 c 2-1 --> 1 c (-b^{217, 4}_2 ∧ b^{217, 4}_1 ∧ -b^{217, 4}_0 ∧ -p_868) -> (-b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ b^{217, 5}_0) c in CNF: c b^{217, 4}_2 ∨ -b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ p_868 ∨ -b^{217, 5}_2 c b^{217, 4}_2 ∨ -b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ p_868 ∨ -b^{217, 5}_1 c b^{217, 4}_2 ∨ -b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ p_868 ∨ b^{217, 5}_0 c in DIMACS: 22256 -22257 22258 868 -22259 0 22256 -22257 22258 868 -22260 0 22256 -22257 22258 868 22261 0 c 1-1 --> 0 c (-b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ b^{217, 4}_0 ∧ -p_868) -> (-b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ -b^{217, 5}_0) c in CNF: c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ p_868 ∨ -b^{217, 5}_2 c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ p_868 ∨ -b^{217, 5}_1 c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ p_868 ∨ -b^{217, 5}_0 c in DIMACS: 22256 22257 -22258 868 -22259 0 22256 22257 -22258 868 -22260 0 22256 22257 -22258 868 -22261 0 c 0-1 --> -1 c (-b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ -b^{217, 4}_0 ∧ -p_868) -> ( b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ b^{217, 5}_0) c in CNF: c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ p_868 ∨ b^{217, 5}_2 c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ p_868 ∨ -b^{217, 5}_1 c b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ p_868 ∨ b^{217, 5}_0 c in DIMACS: 22256 22257 22258 868 22259 0 22256 22257 22258 868 -22260 0 22256 22257 22258 868 22261 0 c -1-1 --> -2 c ( b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ b^{217, 4}_0 ∧ -p_868) -> ( b^{217, 5}_2 ∧ b^{217, 5}_1 ∧ -b^{217, 5}_0) c in CNF: c -b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ p_868 ∨ b^{217, 5}_2 c -b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ p_868 ∨ b^{217, 5}_1 c -b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ p_868 ∨ -b^{217, 5}_0 c in DIMACS: -22256 22257 -22258 868 22259 0 -22256 22257 -22258 868 22260 0 -22256 22257 -22258 868 -22261 0 c -2-1 --> break c ( b^{217, 4}_2 ∧ b^{217, 4}_1 ∧ -b^{217, 4}_0 ∧ -p_868) -> break c in CNF: c -b^{217, 4}_2 ∨ -b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ p_868 ∨ break c in DIMACS: -22256 -22257 22258 868 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{217, 4}_2 ∧ -b^{217, 4}_1 ∧ -b^{217, 4}_0 ∧ true) c in CNF: c -b^{217, 4}_2 ∨ b^{217, 4}_1 ∨ b^{217, 4}_0 ∨ false c in DIMACS: -22256 22257 22258 0 c 3 does not represent an automaton state. c -(-b^{217, 4}_2 ∧ b^{217, 4}_1 ∧ b^{217, 4}_0 ∧ true) c in CNF: c b^{217, 4}_2 ∨ -b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ false c in DIMACS: 22256 -22257 -22258 0 c -3 does not represent an automaton state. c -( b^{217, 4}_2 ∧ b^{217, 4}_1 ∧ b^{217, 4}_0 ∧ true) c in CNF: c -b^{217, 4}_2 ∨ -b^{217, 4}_1 ∨ -b^{217, 4}_0 ∨ false c in DIMACS: -22256 -22257 -22258 0 c i = 5 c -2+1 --> -1 c ( b^{217, 5}_2 ∧ b^{217, 5}_1 ∧ -b^{217, 5}_0 ∧ p_1085) -> ( b^{217, 6}_2 ∧ -b^{217, 6}_1 ∧ b^{217, 6}_0) c in CNF: c -b^{217, 5}_2 ∨ -b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ -p_1085 ∨ b^{217, 6}_2 c -b^{217, 5}_2 ∨ -b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ -p_1085 ∨ -b^{217, 6}_1 c -b^{217, 5}_2 ∨ -b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ -p_1085 ∨ b^{217, 6}_0 c in DIMACS: -22259 -22260 22261 -1085 22262 0 -22259 -22260 22261 -1085 -22263 0 -22259 -22260 22261 -1085 22264 0 c -1+1 --> 0 c ( b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ b^{217, 5}_0 ∧ p_1085) -> (-b^{217, 6}_2 ∧ -b^{217, 6}_1 ∧ -b^{217, 6}_0) c in CNF: c -b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ -p_1085 ∨ -b^{217, 6}_2 c -b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ -p_1085 ∨ -b^{217, 6}_1 c -b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ -p_1085 ∨ -b^{217, 6}_0 c in DIMACS: -22259 22260 -22261 -1085 -22262 0 -22259 22260 -22261 -1085 -22263 0 -22259 22260 -22261 -1085 -22264 0 c 0+1 --> 1 c (-b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ -b^{217, 5}_0 ∧ p_1085) -> (-b^{217, 6}_2 ∧ -b^{217, 6}_1 ∧ b^{217, 6}_0) c in CNF: c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ -p_1085 ∨ -b^{217, 6}_2 c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ -p_1085 ∨ -b^{217, 6}_1 c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ -p_1085 ∨ b^{217, 6}_0 c in DIMACS: 22259 22260 22261 -1085 -22262 0 22259 22260 22261 -1085 -22263 0 22259 22260 22261 -1085 22264 0 c 1+1 --> 2 c (-b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ b^{217, 5}_0 ∧ p_1085) -> (-b^{217, 6}_2 ∧ b^{217, 6}_1 ∧ -b^{217, 6}_0) c in CNF: c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ -p_1085 ∨ -b^{217, 6}_2 c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ -p_1085 ∨ b^{217, 6}_1 c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ -p_1085 ∨ -b^{217, 6}_0 c in DIMACS: 22259 22260 -22261 -1085 -22262 0 22259 22260 -22261 -1085 22263 0 22259 22260 -22261 -1085 -22264 0 c 2+1 --> break c (-b^{217, 5}_2 ∧ b^{217, 5}_1 ∧ -b^{217, 5}_0 ∧ p_1085) -> break c in CNF: c b^{217, 5}_2 ∨ -b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ -p_1085 ∨ break c in DIMACS: 22259 -22260 22261 -1085 1162 0 c 2-1 --> 1 c (-b^{217, 5}_2 ∧ b^{217, 5}_1 ∧ -b^{217, 5}_0 ∧ -p_1085) -> (-b^{217, 6}_2 ∧ -b^{217, 6}_1 ∧ b^{217, 6}_0) c in CNF: c b^{217, 5}_2 ∨ -b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ p_1085 ∨ -b^{217, 6}_2 c b^{217, 5}_2 ∨ -b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ p_1085 ∨ -b^{217, 6}_1 c b^{217, 5}_2 ∨ -b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ p_1085 ∨ b^{217, 6}_0 c in DIMACS: 22259 -22260 22261 1085 -22262 0 22259 -22260 22261 1085 -22263 0 22259 -22260 22261 1085 22264 0 c 1-1 --> 0 c (-b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ b^{217, 5}_0 ∧ -p_1085) -> (-b^{217, 6}_2 ∧ -b^{217, 6}_1 ∧ -b^{217, 6}_0) c in CNF: c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ p_1085 ∨ -b^{217, 6}_2 c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ p_1085 ∨ -b^{217, 6}_1 c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ p_1085 ∨ -b^{217, 6}_0 c in DIMACS: 22259 22260 -22261 1085 -22262 0 22259 22260 -22261 1085 -22263 0 22259 22260 -22261 1085 -22264 0 c 0-1 --> -1 c (-b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ -b^{217, 5}_0 ∧ -p_1085) -> ( b^{217, 6}_2 ∧ -b^{217, 6}_1 ∧ b^{217, 6}_0) c in CNF: c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ p_1085 ∨ b^{217, 6}_2 c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ p_1085 ∨ -b^{217, 6}_1 c b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ p_1085 ∨ b^{217, 6}_0 c in DIMACS: 22259 22260 22261 1085 22262 0 22259 22260 22261 1085 -22263 0 22259 22260 22261 1085 22264 0 c -1-1 --> -2 c ( b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ b^{217, 5}_0 ∧ -p_1085) -> ( b^{217, 6}_2 ∧ b^{217, 6}_1 ∧ -b^{217, 6}_0) c in CNF: c -b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ p_1085 ∨ b^{217, 6}_2 c -b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ p_1085 ∨ b^{217, 6}_1 c -b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ p_1085 ∨ -b^{217, 6}_0 c in DIMACS: -22259 22260 -22261 1085 22262 0 -22259 22260 -22261 1085 22263 0 -22259 22260 -22261 1085 -22264 0 c -2-1 --> break c ( b^{217, 5}_2 ∧ b^{217, 5}_1 ∧ -b^{217, 5}_0 ∧ -p_1085) -> break c in CNF: c -b^{217, 5}_2 ∨ -b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ p_1085 ∨ break c in DIMACS: -22259 -22260 22261 1085 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{217, 5}_2 ∧ -b^{217, 5}_1 ∧ -b^{217, 5}_0 ∧ true) c in CNF: c -b^{217, 5}_2 ∨ b^{217, 5}_1 ∨ b^{217, 5}_0 ∨ false c in DIMACS: -22259 22260 22261 0 c 3 does not represent an automaton state. c -(-b^{217, 5}_2 ∧ b^{217, 5}_1 ∧ b^{217, 5}_0 ∧ true) c in CNF: c b^{217, 5}_2 ∨ -b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ false c in DIMACS: 22259 -22260 -22261 0 c -3 does not represent an automaton state. c -( b^{217, 5}_2 ∧ b^{217, 5}_1 ∧ b^{217, 5}_0 ∧ true) c in CNF: c -b^{217, 5}_2 ∨ -b^{217, 5}_1 ∨ -b^{217, 5}_0 ∨ false c in DIMACS: -22259 -22260 -22261 0 c INIT for k = 218 c -b^{218, 1}_2 c -b^{218, 1}_1 c -b^{218, 1}_0 c in DIMACS: -22265 0 -22266 0 -22267 0 c Transitions for k = 218 c i = 1 c -2+1 --> -1 c ( b^{218, 1}_2 ∧ b^{218, 1}_1 ∧ -b^{218, 1}_0 ∧ p_218) -> ( b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ b^{218, 2}_0) c in CNF: c -b^{218, 1}_2 ∨ -b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ -p_218 ∨ b^{218, 2}_2 c -b^{218, 1}_2 ∨ -b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ -p_218 ∨ -b^{218, 2}_1 c -b^{218, 1}_2 ∨ -b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ -p_218 ∨ b^{218, 2}_0 c in DIMACS: -22265 -22266 22267 -218 22268 0 -22265 -22266 22267 -218 -22269 0 -22265 -22266 22267 -218 22270 0 c -1+1 --> 0 c ( b^{218, 1}_2 ∧ -b^{218, 1}_1 ∧ b^{218, 1}_0 ∧ p_218) -> (-b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ -b^{218, 2}_0) c in CNF: c -b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ -p_218 ∨ -b^{218, 2}_2 c -b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ -p_218 ∨ -b^{218, 2}_1 c -b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ -p_218 ∨ -b^{218, 2}_0 c in DIMACS: -22265 22266 -22267 -218 -22268 0 -22265 22266 -22267 -218 -22269 0 -22265 22266 -22267 -218 -22270 0 c 0+1 --> 1 c (-b^{218, 1}_2 ∧ -b^{218, 1}_1 ∧ -b^{218, 1}_0 ∧ p_218) -> (-b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ b^{218, 2}_0) c in CNF: c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ -p_218 ∨ -b^{218, 2}_2 c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ -p_218 ∨ -b^{218, 2}_1 c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ -p_218 ∨ b^{218, 2}_0 c in DIMACS: 22265 22266 22267 -218 -22268 0 22265 22266 22267 -218 -22269 0 22265 22266 22267 -218 22270 0 c 1+1 --> 2 c (-b^{218, 1}_2 ∧ -b^{218, 1}_1 ∧ b^{218, 1}_0 ∧ p_218) -> (-b^{218, 2}_2 ∧ b^{218, 2}_1 ∧ -b^{218, 2}_0) c in CNF: c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ -p_218 ∨ -b^{218, 2}_2 c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ -p_218 ∨ b^{218, 2}_1 c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ -p_218 ∨ -b^{218, 2}_0 c in DIMACS: 22265 22266 -22267 -218 -22268 0 22265 22266 -22267 -218 22269 0 22265 22266 -22267 -218 -22270 0 c 2+1 --> break c (-b^{218, 1}_2 ∧ b^{218, 1}_1 ∧ -b^{218, 1}_0 ∧ p_218) -> break c in CNF: c b^{218, 1}_2 ∨ -b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ -p_218 ∨ break c in DIMACS: 22265 -22266 22267 -218 1162 0 c 2-1 --> 1 c (-b^{218, 1}_2 ∧ b^{218, 1}_1 ∧ -b^{218, 1}_0 ∧ -p_218) -> (-b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ b^{218, 2}_0) c in CNF: c b^{218, 1}_2 ∨ -b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ p_218 ∨ -b^{218, 2}_2 c b^{218, 1}_2 ∨ -b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ p_218 ∨ -b^{218, 2}_1 c b^{218, 1}_2 ∨ -b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ p_218 ∨ b^{218, 2}_0 c in DIMACS: 22265 -22266 22267 218 -22268 0 22265 -22266 22267 218 -22269 0 22265 -22266 22267 218 22270 0 c 1-1 --> 0 c (-b^{218, 1}_2 ∧ -b^{218, 1}_1 ∧ b^{218, 1}_0 ∧ -p_218) -> (-b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ -b^{218, 2}_0) c in CNF: c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ p_218 ∨ -b^{218, 2}_2 c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ p_218 ∨ -b^{218, 2}_1 c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ p_218 ∨ -b^{218, 2}_0 c in DIMACS: 22265 22266 -22267 218 -22268 0 22265 22266 -22267 218 -22269 0 22265 22266 -22267 218 -22270 0 c 0-1 --> -1 c (-b^{218, 1}_2 ∧ -b^{218, 1}_1 ∧ -b^{218, 1}_0 ∧ -p_218) -> ( b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ b^{218, 2}_0) c in CNF: c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ p_218 ∨ b^{218, 2}_2 c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ p_218 ∨ -b^{218, 2}_1 c b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ p_218 ∨ b^{218, 2}_0 c in DIMACS: 22265 22266 22267 218 22268 0 22265 22266 22267 218 -22269 0 22265 22266 22267 218 22270 0 c -1-1 --> -2 c ( b^{218, 1}_2 ∧ -b^{218, 1}_1 ∧ b^{218, 1}_0 ∧ -p_218) -> ( b^{218, 2}_2 ∧ b^{218, 2}_1 ∧ -b^{218, 2}_0) c in CNF: c -b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ p_218 ∨ b^{218, 2}_2 c -b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ p_218 ∨ b^{218, 2}_1 c -b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ p_218 ∨ -b^{218, 2}_0 c in DIMACS: -22265 22266 -22267 218 22268 0 -22265 22266 -22267 218 22269 0 -22265 22266 -22267 218 -22270 0 c -2-1 --> break c ( b^{218, 1}_2 ∧ b^{218, 1}_1 ∧ -b^{218, 1}_0 ∧ -p_218) -> break c in CNF: c -b^{218, 1}_2 ∨ -b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ p_218 ∨ break c in DIMACS: -22265 -22266 22267 218 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{218, 1}_2 ∧ -b^{218, 1}_1 ∧ -b^{218, 1}_0 ∧ true) c in CNF: c -b^{218, 1}_2 ∨ b^{218, 1}_1 ∨ b^{218, 1}_0 ∨ false c in DIMACS: -22265 22266 22267 0 c 3 does not represent an automaton state. c -(-b^{218, 1}_2 ∧ b^{218, 1}_1 ∧ b^{218, 1}_0 ∧ true) c in CNF: c b^{218, 1}_2 ∨ -b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ false c in DIMACS: 22265 -22266 -22267 0 c -3 does not represent an automaton state. c -( b^{218, 1}_2 ∧ b^{218, 1}_1 ∧ b^{218, 1}_0 ∧ true) c in CNF: c -b^{218, 1}_2 ∨ -b^{218, 1}_1 ∨ -b^{218, 1}_0 ∨ false c in DIMACS: -22265 -22266 -22267 0 c i = 2 c -2+1 --> -1 c ( b^{218, 2}_2 ∧ b^{218, 2}_1 ∧ -b^{218, 2}_0 ∧ p_436) -> ( b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ b^{218, 3}_0) c in CNF: c -b^{218, 2}_2 ∨ -b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ -p_436 ∨ b^{218, 3}_2 c -b^{218, 2}_2 ∨ -b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ -p_436 ∨ -b^{218, 3}_1 c -b^{218, 2}_2 ∨ -b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ -p_436 ∨ b^{218, 3}_0 c in DIMACS: -22268 -22269 22270 -436 22271 0 -22268 -22269 22270 -436 -22272 0 -22268 -22269 22270 -436 22273 0 c -1+1 --> 0 c ( b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ b^{218, 2}_0 ∧ p_436) -> (-b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ -b^{218, 3}_0) c in CNF: c -b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ -p_436 ∨ -b^{218, 3}_2 c -b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ -p_436 ∨ -b^{218, 3}_1 c -b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ -p_436 ∨ -b^{218, 3}_0 c in DIMACS: -22268 22269 -22270 -436 -22271 0 -22268 22269 -22270 -436 -22272 0 -22268 22269 -22270 -436 -22273 0 c 0+1 --> 1 c (-b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ -b^{218, 2}_0 ∧ p_436) -> (-b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ b^{218, 3}_0) c in CNF: c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ -p_436 ∨ -b^{218, 3}_2 c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ -p_436 ∨ -b^{218, 3}_1 c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ -p_436 ∨ b^{218, 3}_0 c in DIMACS: 22268 22269 22270 -436 -22271 0 22268 22269 22270 -436 -22272 0 22268 22269 22270 -436 22273 0 c 1+1 --> 2 c (-b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ b^{218, 2}_0 ∧ p_436) -> (-b^{218, 3}_2 ∧ b^{218, 3}_1 ∧ -b^{218, 3}_0) c in CNF: c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ -p_436 ∨ -b^{218, 3}_2 c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ -p_436 ∨ b^{218, 3}_1 c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ -p_436 ∨ -b^{218, 3}_0 c in DIMACS: 22268 22269 -22270 -436 -22271 0 22268 22269 -22270 -436 22272 0 22268 22269 -22270 -436 -22273 0 c 2+1 --> break c (-b^{218, 2}_2 ∧ b^{218, 2}_1 ∧ -b^{218, 2}_0 ∧ p_436) -> break c in CNF: c b^{218, 2}_2 ∨ -b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ -p_436 ∨ break c in DIMACS: 22268 -22269 22270 -436 1162 0 c 2-1 --> 1 c (-b^{218, 2}_2 ∧ b^{218, 2}_1 ∧ -b^{218, 2}_0 ∧ -p_436) -> (-b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ b^{218, 3}_0) c in CNF: c b^{218, 2}_2 ∨ -b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ p_436 ∨ -b^{218, 3}_2 c b^{218, 2}_2 ∨ -b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ p_436 ∨ -b^{218, 3}_1 c b^{218, 2}_2 ∨ -b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ p_436 ∨ b^{218, 3}_0 c in DIMACS: 22268 -22269 22270 436 -22271 0 22268 -22269 22270 436 -22272 0 22268 -22269 22270 436 22273 0 c 1-1 --> 0 c (-b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ b^{218, 2}_0 ∧ -p_436) -> (-b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ -b^{218, 3}_0) c in CNF: c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ p_436 ∨ -b^{218, 3}_2 c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ p_436 ∨ -b^{218, 3}_1 c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ p_436 ∨ -b^{218, 3}_0 c in DIMACS: 22268 22269 -22270 436 -22271 0 22268 22269 -22270 436 -22272 0 22268 22269 -22270 436 -22273 0 c 0-1 --> -1 c (-b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ -b^{218, 2}_0 ∧ -p_436) -> ( b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ b^{218, 3}_0) c in CNF: c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ p_436 ∨ b^{218, 3}_2 c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ p_436 ∨ -b^{218, 3}_1 c b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ p_436 ∨ b^{218, 3}_0 c in DIMACS: 22268 22269 22270 436 22271 0 22268 22269 22270 436 -22272 0 22268 22269 22270 436 22273 0 c -1-1 --> -2 c ( b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ b^{218, 2}_0 ∧ -p_436) -> ( b^{218, 3}_2 ∧ b^{218, 3}_1 ∧ -b^{218, 3}_0) c in CNF: c -b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ p_436 ∨ b^{218, 3}_2 c -b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ p_436 ∨ b^{218, 3}_1 c -b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ p_436 ∨ -b^{218, 3}_0 c in DIMACS: -22268 22269 -22270 436 22271 0 -22268 22269 -22270 436 22272 0 -22268 22269 -22270 436 -22273 0 c -2-1 --> break c ( b^{218, 2}_2 ∧ b^{218, 2}_1 ∧ -b^{218, 2}_0 ∧ -p_436) -> break c in CNF: c -b^{218, 2}_2 ∨ -b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ p_436 ∨ break c in DIMACS: -22268 -22269 22270 436 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{218, 2}_2 ∧ -b^{218, 2}_1 ∧ -b^{218, 2}_0 ∧ true) c in CNF: c -b^{218, 2}_2 ∨ b^{218, 2}_1 ∨ b^{218, 2}_0 ∨ false c in DIMACS: -22268 22269 22270 0 c 3 does not represent an automaton state. c -(-b^{218, 2}_2 ∧ b^{218, 2}_1 ∧ b^{218, 2}_0 ∧ true) c in CNF: c b^{218, 2}_2 ∨ -b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ false c in DIMACS: 22268 -22269 -22270 0 c -3 does not represent an automaton state. c -( b^{218, 2}_2 ∧ b^{218, 2}_1 ∧ b^{218, 2}_0 ∧ true) c in CNF: c -b^{218, 2}_2 ∨ -b^{218, 2}_1 ∨ -b^{218, 2}_0 ∨ false c in DIMACS: -22268 -22269 -22270 0 c i = 3 c -2+1 --> -1 c ( b^{218, 3}_2 ∧ b^{218, 3}_1 ∧ -b^{218, 3}_0 ∧ p_654) -> ( b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ b^{218, 4}_0) c in CNF: c -b^{218, 3}_2 ∨ -b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ -p_654 ∨ b^{218, 4}_2 c -b^{218, 3}_2 ∨ -b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ -p_654 ∨ -b^{218, 4}_1 c -b^{218, 3}_2 ∨ -b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ -p_654 ∨ b^{218, 4}_0 c in DIMACS: -22271 -22272 22273 -654 22274 0 -22271 -22272 22273 -654 -22275 0 -22271 -22272 22273 -654 22276 0 c -1+1 --> 0 c ( b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ b^{218, 3}_0 ∧ p_654) -> (-b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ -b^{218, 4}_0) c in CNF: c -b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ -p_654 ∨ -b^{218, 4}_2 c -b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ -p_654 ∨ -b^{218, 4}_1 c -b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ -p_654 ∨ -b^{218, 4}_0 c in DIMACS: -22271 22272 -22273 -654 -22274 0 -22271 22272 -22273 -654 -22275 0 -22271 22272 -22273 -654 -22276 0 c 0+1 --> 1 c (-b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ -b^{218, 3}_0 ∧ p_654) -> (-b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ b^{218, 4}_0) c in CNF: c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ -p_654 ∨ -b^{218, 4}_2 c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ -p_654 ∨ -b^{218, 4}_1 c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ -p_654 ∨ b^{218, 4}_0 c in DIMACS: 22271 22272 22273 -654 -22274 0 22271 22272 22273 -654 -22275 0 22271 22272 22273 -654 22276 0 c 1+1 --> 2 c (-b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ b^{218, 3}_0 ∧ p_654) -> (-b^{218, 4}_2 ∧ b^{218, 4}_1 ∧ -b^{218, 4}_0) c in CNF: c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ -p_654 ∨ -b^{218, 4}_2 c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ -p_654 ∨ b^{218, 4}_1 c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ -p_654 ∨ -b^{218, 4}_0 c in DIMACS: 22271 22272 -22273 -654 -22274 0 22271 22272 -22273 -654 22275 0 22271 22272 -22273 -654 -22276 0 c 2+1 --> break c (-b^{218, 3}_2 ∧ b^{218, 3}_1 ∧ -b^{218, 3}_0 ∧ p_654) -> break c in CNF: c b^{218, 3}_2 ∨ -b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ -p_654 ∨ break c in DIMACS: 22271 -22272 22273 -654 1162 0 c 2-1 --> 1 c (-b^{218, 3}_2 ∧ b^{218, 3}_1 ∧ -b^{218, 3}_0 ∧ -p_654) -> (-b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ b^{218, 4}_0) c in CNF: c b^{218, 3}_2 ∨ -b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ p_654 ∨ -b^{218, 4}_2 c b^{218, 3}_2 ∨ -b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ p_654 ∨ -b^{218, 4}_1 c b^{218, 3}_2 ∨ -b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ p_654 ∨ b^{218, 4}_0 c in DIMACS: 22271 -22272 22273 654 -22274 0 22271 -22272 22273 654 -22275 0 22271 -22272 22273 654 22276 0 c 1-1 --> 0 c (-b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ b^{218, 3}_0 ∧ -p_654) -> (-b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ -b^{218, 4}_0) c in CNF: c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ p_654 ∨ -b^{218, 4}_2 c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ p_654 ∨ -b^{218, 4}_1 c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ p_654 ∨ -b^{218, 4}_0 c in DIMACS: 22271 22272 -22273 654 -22274 0 22271 22272 -22273 654 -22275 0 22271 22272 -22273 654 -22276 0 c 0-1 --> -1 c (-b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ -b^{218, 3}_0 ∧ -p_654) -> ( b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ b^{218, 4}_0) c in CNF: c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ p_654 ∨ b^{218, 4}_2 c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ p_654 ∨ -b^{218, 4}_1 c b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ p_654 ∨ b^{218, 4}_0 c in DIMACS: 22271 22272 22273 654 22274 0 22271 22272 22273 654 -22275 0 22271 22272 22273 654 22276 0 c -1-1 --> -2 c ( b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ b^{218, 3}_0 ∧ -p_654) -> ( b^{218, 4}_2 ∧ b^{218, 4}_1 ∧ -b^{218, 4}_0) c in CNF: c -b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ p_654 ∨ b^{218, 4}_2 c -b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ p_654 ∨ b^{218, 4}_1 c -b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ p_654 ∨ -b^{218, 4}_0 c in DIMACS: -22271 22272 -22273 654 22274 0 -22271 22272 -22273 654 22275 0 -22271 22272 -22273 654 -22276 0 c -2-1 --> break c ( b^{218, 3}_2 ∧ b^{218, 3}_1 ∧ -b^{218, 3}_0 ∧ -p_654) -> break c in CNF: c -b^{218, 3}_2 ∨ -b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ p_654 ∨ break c in DIMACS: -22271 -22272 22273 654 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{218, 3}_2 ∧ -b^{218, 3}_1 ∧ -b^{218, 3}_0 ∧ true) c in CNF: c -b^{218, 3}_2 ∨ b^{218, 3}_1 ∨ b^{218, 3}_0 ∨ false c in DIMACS: -22271 22272 22273 0 c 3 does not represent an automaton state. c -(-b^{218, 3}_2 ∧ b^{218, 3}_1 ∧ b^{218, 3}_0 ∧ true) c in CNF: c b^{218, 3}_2 ∨ -b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ false c in DIMACS: 22271 -22272 -22273 0 c -3 does not represent an automaton state. c -( b^{218, 3}_2 ∧ b^{218, 3}_1 ∧ b^{218, 3}_0 ∧ true) c in CNF: c -b^{218, 3}_2 ∨ -b^{218, 3}_1 ∨ -b^{218, 3}_0 ∨ false c in DIMACS: -22271 -22272 -22273 0 c i = 4 c -2+1 --> -1 c ( b^{218, 4}_2 ∧ b^{218, 4}_1 ∧ -b^{218, 4}_0 ∧ p_872) -> ( b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ b^{218, 5}_0) c in CNF: c -b^{218, 4}_2 ∨ -b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ -p_872 ∨ b^{218, 5}_2 c -b^{218, 4}_2 ∨ -b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ -p_872 ∨ -b^{218, 5}_1 c -b^{218, 4}_2 ∨ -b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ -p_872 ∨ b^{218, 5}_0 c in DIMACS: -22274 -22275 22276 -872 22277 0 -22274 -22275 22276 -872 -22278 0 -22274 -22275 22276 -872 22279 0 c -1+1 --> 0 c ( b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ b^{218, 4}_0 ∧ p_872) -> (-b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ -b^{218, 5}_0) c in CNF: c -b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ -p_872 ∨ -b^{218, 5}_2 c -b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ -p_872 ∨ -b^{218, 5}_1 c -b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ -p_872 ∨ -b^{218, 5}_0 c in DIMACS: -22274 22275 -22276 -872 -22277 0 -22274 22275 -22276 -872 -22278 0 -22274 22275 -22276 -872 -22279 0 c 0+1 --> 1 c (-b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ -b^{218, 4}_0 ∧ p_872) -> (-b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ b^{218, 5}_0) c in CNF: c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ -p_872 ∨ -b^{218, 5}_2 c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ -p_872 ∨ -b^{218, 5}_1 c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ -p_872 ∨ b^{218, 5}_0 c in DIMACS: 22274 22275 22276 -872 -22277 0 22274 22275 22276 -872 -22278 0 22274 22275 22276 -872 22279 0 c 1+1 --> 2 c (-b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ b^{218, 4}_0 ∧ p_872) -> (-b^{218, 5}_2 ∧ b^{218, 5}_1 ∧ -b^{218, 5}_0) c in CNF: c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ -p_872 ∨ -b^{218, 5}_2 c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ -p_872 ∨ b^{218, 5}_1 c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ -p_872 ∨ -b^{218, 5}_0 c in DIMACS: 22274 22275 -22276 -872 -22277 0 22274 22275 -22276 -872 22278 0 22274 22275 -22276 -872 -22279 0 c 2+1 --> break c (-b^{218, 4}_2 ∧ b^{218, 4}_1 ∧ -b^{218, 4}_0 ∧ p_872) -> break c in CNF: c b^{218, 4}_2 ∨ -b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ -p_872 ∨ break c in DIMACS: 22274 -22275 22276 -872 1162 0 c 2-1 --> 1 c (-b^{218, 4}_2 ∧ b^{218, 4}_1 ∧ -b^{218, 4}_0 ∧ -p_872) -> (-b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ b^{218, 5}_0) c in CNF: c b^{218, 4}_2 ∨ -b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ p_872 ∨ -b^{218, 5}_2 c b^{218, 4}_2 ∨ -b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ p_872 ∨ -b^{218, 5}_1 c b^{218, 4}_2 ∨ -b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ p_872 ∨ b^{218, 5}_0 c in DIMACS: 22274 -22275 22276 872 -22277 0 22274 -22275 22276 872 -22278 0 22274 -22275 22276 872 22279 0 c 1-1 --> 0 c (-b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ b^{218, 4}_0 ∧ -p_872) -> (-b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ -b^{218, 5}_0) c in CNF: c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ p_872 ∨ -b^{218, 5}_2 c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ p_872 ∨ -b^{218, 5}_1 c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ p_872 ∨ -b^{218, 5}_0 c in DIMACS: 22274 22275 -22276 872 -22277 0 22274 22275 -22276 872 -22278 0 22274 22275 -22276 872 -22279 0 c 0-1 --> -1 c (-b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ -b^{218, 4}_0 ∧ -p_872) -> ( b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ b^{218, 5}_0) c in CNF: c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ p_872 ∨ b^{218, 5}_2 c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ p_872 ∨ -b^{218, 5}_1 c b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ p_872 ∨ b^{218, 5}_0 c in DIMACS: 22274 22275 22276 872 22277 0 22274 22275 22276 872 -22278 0 22274 22275 22276 872 22279 0 c -1-1 --> -2 c ( b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ b^{218, 4}_0 ∧ -p_872) -> ( b^{218, 5}_2 ∧ b^{218, 5}_1 ∧ -b^{218, 5}_0) c in CNF: c -b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ p_872 ∨ b^{218, 5}_2 c -b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ p_872 ∨ b^{218, 5}_1 c -b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ p_872 ∨ -b^{218, 5}_0 c in DIMACS: -22274 22275 -22276 872 22277 0 -22274 22275 -22276 872 22278 0 -22274 22275 -22276 872 -22279 0 c -2-1 --> break c ( b^{218, 4}_2 ∧ b^{218, 4}_1 ∧ -b^{218, 4}_0 ∧ -p_872) -> break c in CNF: c -b^{218, 4}_2 ∨ -b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ p_872 ∨ break c in DIMACS: -22274 -22275 22276 872 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{218, 4}_2 ∧ -b^{218, 4}_1 ∧ -b^{218, 4}_0 ∧ true) c in CNF: c -b^{218, 4}_2 ∨ b^{218, 4}_1 ∨ b^{218, 4}_0 ∨ false c in DIMACS: -22274 22275 22276 0 c 3 does not represent an automaton state. c -(-b^{218, 4}_2 ∧ b^{218, 4}_1 ∧ b^{218, 4}_0 ∧ true) c in CNF: c b^{218, 4}_2 ∨ -b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ false c in DIMACS: 22274 -22275 -22276 0 c -3 does not represent an automaton state. c -( b^{218, 4}_2 ∧ b^{218, 4}_1 ∧ b^{218, 4}_0 ∧ true) c in CNF: c -b^{218, 4}_2 ∨ -b^{218, 4}_1 ∨ -b^{218, 4}_0 ∨ false c in DIMACS: -22274 -22275 -22276 0 c i = 5 c -2+1 --> -1 c ( b^{218, 5}_2 ∧ b^{218, 5}_1 ∧ -b^{218, 5}_0 ∧ p_1090) -> ( b^{218, 6}_2 ∧ -b^{218, 6}_1 ∧ b^{218, 6}_0) c in CNF: c -b^{218, 5}_2 ∨ -b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ -p_1090 ∨ b^{218, 6}_2 c -b^{218, 5}_2 ∨ -b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ -p_1090 ∨ -b^{218, 6}_1 c -b^{218, 5}_2 ∨ -b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ -p_1090 ∨ b^{218, 6}_0 c in DIMACS: -22277 -22278 22279 -1090 22280 0 -22277 -22278 22279 -1090 -22281 0 -22277 -22278 22279 -1090 22282 0 c -1+1 --> 0 c ( b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ b^{218, 5}_0 ∧ p_1090) -> (-b^{218, 6}_2 ∧ -b^{218, 6}_1 ∧ -b^{218, 6}_0) c in CNF: c -b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ -p_1090 ∨ -b^{218, 6}_2 c -b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ -p_1090 ∨ -b^{218, 6}_1 c -b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ -p_1090 ∨ -b^{218, 6}_0 c in DIMACS: -22277 22278 -22279 -1090 -22280 0 -22277 22278 -22279 -1090 -22281 0 -22277 22278 -22279 -1090 -22282 0 c 0+1 --> 1 c (-b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ -b^{218, 5}_0 ∧ p_1090) -> (-b^{218, 6}_2 ∧ -b^{218, 6}_1 ∧ b^{218, 6}_0) c in CNF: c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ -p_1090 ∨ -b^{218, 6}_2 c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ -p_1090 ∨ -b^{218, 6}_1 c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ -p_1090 ∨ b^{218, 6}_0 c in DIMACS: 22277 22278 22279 -1090 -22280 0 22277 22278 22279 -1090 -22281 0 22277 22278 22279 -1090 22282 0 c 1+1 --> 2 c (-b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ b^{218, 5}_0 ∧ p_1090) -> (-b^{218, 6}_2 ∧ b^{218, 6}_1 ∧ -b^{218, 6}_0) c in CNF: c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ -p_1090 ∨ -b^{218, 6}_2 c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ -p_1090 ∨ b^{218, 6}_1 c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ -p_1090 ∨ -b^{218, 6}_0 c in DIMACS: 22277 22278 -22279 -1090 -22280 0 22277 22278 -22279 -1090 22281 0 22277 22278 -22279 -1090 -22282 0 c 2+1 --> break c (-b^{218, 5}_2 ∧ b^{218, 5}_1 ∧ -b^{218, 5}_0 ∧ p_1090) -> break c in CNF: c b^{218, 5}_2 ∨ -b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ -p_1090 ∨ break c in DIMACS: 22277 -22278 22279 -1090 1162 0 c 2-1 --> 1 c (-b^{218, 5}_2 ∧ b^{218, 5}_1 ∧ -b^{218, 5}_0 ∧ -p_1090) -> (-b^{218, 6}_2 ∧ -b^{218, 6}_1 ∧ b^{218, 6}_0) c in CNF: c b^{218, 5}_2 ∨ -b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ p_1090 ∨ -b^{218, 6}_2 c b^{218, 5}_2 ∨ -b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ p_1090 ∨ -b^{218, 6}_1 c b^{218, 5}_2 ∨ -b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ p_1090 ∨ b^{218, 6}_0 c in DIMACS: 22277 -22278 22279 1090 -22280 0 22277 -22278 22279 1090 -22281 0 22277 -22278 22279 1090 22282 0 c 1-1 --> 0 c (-b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ b^{218, 5}_0 ∧ -p_1090) -> (-b^{218, 6}_2 ∧ -b^{218, 6}_1 ∧ -b^{218, 6}_0) c in CNF: c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ p_1090 ∨ -b^{218, 6}_2 c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ p_1090 ∨ -b^{218, 6}_1 c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ p_1090 ∨ -b^{218, 6}_0 c in DIMACS: 22277 22278 -22279 1090 -22280 0 22277 22278 -22279 1090 -22281 0 22277 22278 -22279 1090 -22282 0 c 0-1 --> -1 c (-b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ -b^{218, 5}_0 ∧ -p_1090) -> ( b^{218, 6}_2 ∧ -b^{218, 6}_1 ∧ b^{218, 6}_0) c in CNF: c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ p_1090 ∨ b^{218, 6}_2 c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ p_1090 ∨ -b^{218, 6}_1 c b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ p_1090 ∨ b^{218, 6}_0 c in DIMACS: 22277 22278 22279 1090 22280 0 22277 22278 22279 1090 -22281 0 22277 22278 22279 1090 22282 0 c -1-1 --> -2 c ( b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ b^{218, 5}_0 ∧ -p_1090) -> ( b^{218, 6}_2 ∧ b^{218, 6}_1 ∧ -b^{218, 6}_0) c in CNF: c -b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ p_1090 ∨ b^{218, 6}_2 c -b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ p_1090 ∨ b^{218, 6}_1 c -b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ p_1090 ∨ -b^{218, 6}_0 c in DIMACS: -22277 22278 -22279 1090 22280 0 -22277 22278 -22279 1090 22281 0 -22277 22278 -22279 1090 -22282 0 c -2-1 --> break c ( b^{218, 5}_2 ∧ b^{218, 5}_1 ∧ -b^{218, 5}_0 ∧ -p_1090) -> break c in CNF: c -b^{218, 5}_2 ∨ -b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ p_1090 ∨ break c in DIMACS: -22277 -22278 22279 1090 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{218, 5}_2 ∧ -b^{218, 5}_1 ∧ -b^{218, 5}_0 ∧ true) c in CNF: c -b^{218, 5}_2 ∨ b^{218, 5}_1 ∨ b^{218, 5}_0 ∨ false c in DIMACS: -22277 22278 22279 0 c 3 does not represent an automaton state. c -(-b^{218, 5}_2 ∧ b^{218, 5}_1 ∧ b^{218, 5}_0 ∧ true) c in CNF: c b^{218, 5}_2 ∨ -b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ false c in DIMACS: 22277 -22278 -22279 0 c -3 does not represent an automaton state. c -( b^{218, 5}_2 ∧ b^{218, 5}_1 ∧ b^{218, 5}_0 ∧ true) c in CNF: c -b^{218, 5}_2 ∨ -b^{218, 5}_1 ∨ -b^{218, 5}_0 ∨ false c in DIMACS: -22277 -22278 -22279 0 c INIT for k = 219 c -b^{219, 1}_2 c -b^{219, 1}_1 c -b^{219, 1}_0 c in DIMACS: -22283 0 -22284 0 -22285 0 c Transitions for k = 219 c i = 1 c -2+1 --> -1 c ( b^{219, 1}_2 ∧ b^{219, 1}_1 ∧ -b^{219, 1}_0 ∧ p_219) -> ( b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ b^{219, 2}_0) c in CNF: c -b^{219, 1}_2 ∨ -b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ -p_219 ∨ b^{219, 2}_2 c -b^{219, 1}_2 ∨ -b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ -p_219 ∨ -b^{219, 2}_1 c -b^{219, 1}_2 ∨ -b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ -p_219 ∨ b^{219, 2}_0 c in DIMACS: -22283 -22284 22285 -219 22286 0 -22283 -22284 22285 -219 -22287 0 -22283 -22284 22285 -219 22288 0 c -1+1 --> 0 c ( b^{219, 1}_2 ∧ -b^{219, 1}_1 ∧ b^{219, 1}_0 ∧ p_219) -> (-b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ -b^{219, 2}_0) c in CNF: c -b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ -p_219 ∨ -b^{219, 2}_2 c -b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ -p_219 ∨ -b^{219, 2}_1 c -b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ -p_219 ∨ -b^{219, 2}_0 c in DIMACS: -22283 22284 -22285 -219 -22286 0 -22283 22284 -22285 -219 -22287 0 -22283 22284 -22285 -219 -22288 0 c 0+1 --> 1 c (-b^{219, 1}_2 ∧ -b^{219, 1}_1 ∧ -b^{219, 1}_0 ∧ p_219) -> (-b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ b^{219, 2}_0) c in CNF: c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ -p_219 ∨ -b^{219, 2}_2 c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ -p_219 ∨ -b^{219, 2}_1 c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ -p_219 ∨ b^{219, 2}_0 c in DIMACS: 22283 22284 22285 -219 -22286 0 22283 22284 22285 -219 -22287 0 22283 22284 22285 -219 22288 0 c 1+1 --> 2 c (-b^{219, 1}_2 ∧ -b^{219, 1}_1 ∧ b^{219, 1}_0 ∧ p_219) -> (-b^{219, 2}_2 ∧ b^{219, 2}_1 ∧ -b^{219, 2}_0) c in CNF: c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ -p_219 ∨ -b^{219, 2}_2 c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ -p_219 ∨ b^{219, 2}_1 c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ -p_219 ∨ -b^{219, 2}_0 c in DIMACS: 22283 22284 -22285 -219 -22286 0 22283 22284 -22285 -219 22287 0 22283 22284 -22285 -219 -22288 0 c 2+1 --> break c (-b^{219, 1}_2 ∧ b^{219, 1}_1 ∧ -b^{219, 1}_0 ∧ p_219) -> break c in CNF: c b^{219, 1}_2 ∨ -b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ -p_219 ∨ break c in DIMACS: 22283 -22284 22285 -219 1162 0 c 2-1 --> 1 c (-b^{219, 1}_2 ∧ b^{219, 1}_1 ∧ -b^{219, 1}_0 ∧ -p_219) -> (-b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ b^{219, 2}_0) c in CNF: c b^{219, 1}_2 ∨ -b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ p_219 ∨ -b^{219, 2}_2 c b^{219, 1}_2 ∨ -b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ p_219 ∨ -b^{219, 2}_1 c b^{219, 1}_2 ∨ -b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ p_219 ∨ b^{219, 2}_0 c in DIMACS: 22283 -22284 22285 219 -22286 0 22283 -22284 22285 219 -22287 0 22283 -22284 22285 219 22288 0 c 1-1 --> 0 c (-b^{219, 1}_2 ∧ -b^{219, 1}_1 ∧ b^{219, 1}_0 ∧ -p_219) -> (-b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ -b^{219, 2}_0) c in CNF: c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ p_219 ∨ -b^{219, 2}_2 c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ p_219 ∨ -b^{219, 2}_1 c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ p_219 ∨ -b^{219, 2}_0 c in DIMACS: 22283 22284 -22285 219 -22286 0 22283 22284 -22285 219 -22287 0 22283 22284 -22285 219 -22288 0 c 0-1 --> -1 c (-b^{219, 1}_2 ∧ -b^{219, 1}_1 ∧ -b^{219, 1}_0 ∧ -p_219) -> ( b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ b^{219, 2}_0) c in CNF: c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ p_219 ∨ b^{219, 2}_2 c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ p_219 ∨ -b^{219, 2}_1 c b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ p_219 ∨ b^{219, 2}_0 c in DIMACS: 22283 22284 22285 219 22286 0 22283 22284 22285 219 -22287 0 22283 22284 22285 219 22288 0 c -1-1 --> -2 c ( b^{219, 1}_2 ∧ -b^{219, 1}_1 ∧ b^{219, 1}_0 ∧ -p_219) -> ( b^{219, 2}_2 ∧ b^{219, 2}_1 ∧ -b^{219, 2}_0) c in CNF: c -b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ p_219 ∨ b^{219, 2}_2 c -b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ p_219 ∨ b^{219, 2}_1 c -b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ p_219 ∨ -b^{219, 2}_0 c in DIMACS: -22283 22284 -22285 219 22286 0 -22283 22284 -22285 219 22287 0 -22283 22284 -22285 219 -22288 0 c -2-1 --> break c ( b^{219, 1}_2 ∧ b^{219, 1}_1 ∧ -b^{219, 1}_0 ∧ -p_219) -> break c in CNF: c -b^{219, 1}_2 ∨ -b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ p_219 ∨ break c in DIMACS: -22283 -22284 22285 219 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{219, 1}_2 ∧ -b^{219, 1}_1 ∧ -b^{219, 1}_0 ∧ true) c in CNF: c -b^{219, 1}_2 ∨ b^{219, 1}_1 ∨ b^{219, 1}_0 ∨ false c in DIMACS: -22283 22284 22285 0 c 3 does not represent an automaton state. c -(-b^{219, 1}_2 ∧ b^{219, 1}_1 ∧ b^{219, 1}_0 ∧ true) c in CNF: c b^{219, 1}_2 ∨ -b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ false c in DIMACS: 22283 -22284 -22285 0 c -3 does not represent an automaton state. c -( b^{219, 1}_2 ∧ b^{219, 1}_1 ∧ b^{219, 1}_0 ∧ true) c in CNF: c -b^{219, 1}_2 ∨ -b^{219, 1}_1 ∨ -b^{219, 1}_0 ∨ false c in DIMACS: -22283 -22284 -22285 0 c i = 2 c -2+1 --> -1 c ( b^{219, 2}_2 ∧ b^{219, 2}_1 ∧ -b^{219, 2}_0 ∧ p_438) -> ( b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ b^{219, 3}_0) c in CNF: c -b^{219, 2}_2 ∨ -b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ -p_438 ∨ b^{219, 3}_2 c -b^{219, 2}_2 ∨ -b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ -p_438 ∨ -b^{219, 3}_1 c -b^{219, 2}_2 ∨ -b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ -p_438 ∨ b^{219, 3}_0 c in DIMACS: -22286 -22287 22288 -438 22289 0 -22286 -22287 22288 -438 -22290 0 -22286 -22287 22288 -438 22291 0 c -1+1 --> 0 c ( b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ b^{219, 2}_0 ∧ p_438) -> (-b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ -b^{219, 3}_0) c in CNF: c -b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ -p_438 ∨ -b^{219, 3}_2 c -b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ -p_438 ∨ -b^{219, 3}_1 c -b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ -p_438 ∨ -b^{219, 3}_0 c in DIMACS: -22286 22287 -22288 -438 -22289 0 -22286 22287 -22288 -438 -22290 0 -22286 22287 -22288 -438 -22291 0 c 0+1 --> 1 c (-b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ -b^{219, 2}_0 ∧ p_438) -> (-b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ b^{219, 3}_0) c in CNF: c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ -p_438 ∨ -b^{219, 3}_2 c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ -p_438 ∨ -b^{219, 3}_1 c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ -p_438 ∨ b^{219, 3}_0 c in DIMACS: 22286 22287 22288 -438 -22289 0 22286 22287 22288 -438 -22290 0 22286 22287 22288 -438 22291 0 c 1+1 --> 2 c (-b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ b^{219, 2}_0 ∧ p_438) -> (-b^{219, 3}_2 ∧ b^{219, 3}_1 ∧ -b^{219, 3}_0) c in CNF: c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ -p_438 ∨ -b^{219, 3}_2 c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ -p_438 ∨ b^{219, 3}_1 c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ -p_438 ∨ -b^{219, 3}_0 c in DIMACS: 22286 22287 -22288 -438 -22289 0 22286 22287 -22288 -438 22290 0 22286 22287 -22288 -438 -22291 0 c 2+1 --> break c (-b^{219, 2}_2 ∧ b^{219, 2}_1 ∧ -b^{219, 2}_0 ∧ p_438) -> break c in CNF: c b^{219, 2}_2 ∨ -b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ -p_438 ∨ break c in DIMACS: 22286 -22287 22288 -438 1162 0 c 2-1 --> 1 c (-b^{219, 2}_2 ∧ b^{219, 2}_1 ∧ -b^{219, 2}_0 ∧ -p_438) -> (-b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ b^{219, 3}_0) c in CNF: c b^{219, 2}_2 ∨ -b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ p_438 ∨ -b^{219, 3}_2 c b^{219, 2}_2 ∨ -b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ p_438 ∨ -b^{219, 3}_1 c b^{219, 2}_2 ∨ -b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ p_438 ∨ b^{219, 3}_0 c in DIMACS: 22286 -22287 22288 438 -22289 0 22286 -22287 22288 438 -22290 0 22286 -22287 22288 438 22291 0 c 1-1 --> 0 c (-b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ b^{219, 2}_0 ∧ -p_438) -> (-b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ -b^{219, 3}_0) c in CNF: c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ p_438 ∨ -b^{219, 3}_2 c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ p_438 ∨ -b^{219, 3}_1 c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ p_438 ∨ -b^{219, 3}_0 c in DIMACS: 22286 22287 -22288 438 -22289 0 22286 22287 -22288 438 -22290 0 22286 22287 -22288 438 -22291 0 c 0-1 --> -1 c (-b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ -b^{219, 2}_0 ∧ -p_438) -> ( b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ b^{219, 3}_0) c in CNF: c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ p_438 ∨ b^{219, 3}_2 c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ p_438 ∨ -b^{219, 3}_1 c b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ p_438 ∨ b^{219, 3}_0 c in DIMACS: 22286 22287 22288 438 22289 0 22286 22287 22288 438 -22290 0 22286 22287 22288 438 22291 0 c -1-1 --> -2 c ( b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ b^{219, 2}_0 ∧ -p_438) -> ( b^{219, 3}_2 ∧ b^{219, 3}_1 ∧ -b^{219, 3}_0) c in CNF: c -b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ p_438 ∨ b^{219, 3}_2 c -b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ p_438 ∨ b^{219, 3}_1 c -b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ p_438 ∨ -b^{219, 3}_0 c in DIMACS: -22286 22287 -22288 438 22289 0 -22286 22287 -22288 438 22290 0 -22286 22287 -22288 438 -22291 0 c -2-1 --> break c ( b^{219, 2}_2 ∧ b^{219, 2}_1 ∧ -b^{219, 2}_0 ∧ -p_438) -> break c in CNF: c -b^{219, 2}_2 ∨ -b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ p_438 ∨ break c in DIMACS: -22286 -22287 22288 438 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{219, 2}_2 ∧ -b^{219, 2}_1 ∧ -b^{219, 2}_0 ∧ true) c in CNF: c -b^{219, 2}_2 ∨ b^{219, 2}_1 ∨ b^{219, 2}_0 ∨ false c in DIMACS: -22286 22287 22288 0 c 3 does not represent an automaton state. c -(-b^{219, 2}_2 ∧ b^{219, 2}_1 ∧ b^{219, 2}_0 ∧ true) c in CNF: c b^{219, 2}_2 ∨ -b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ false c in DIMACS: 22286 -22287 -22288 0 c -3 does not represent an automaton state. c -( b^{219, 2}_2 ∧ b^{219, 2}_1 ∧ b^{219, 2}_0 ∧ true) c in CNF: c -b^{219, 2}_2 ∨ -b^{219, 2}_1 ∨ -b^{219, 2}_0 ∨ false c in DIMACS: -22286 -22287 -22288 0 c i = 3 c -2+1 --> -1 c ( b^{219, 3}_2 ∧ b^{219, 3}_1 ∧ -b^{219, 3}_0 ∧ p_657) -> ( b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ b^{219, 4}_0) c in CNF: c -b^{219, 3}_2 ∨ -b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ -p_657 ∨ b^{219, 4}_2 c -b^{219, 3}_2 ∨ -b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ -p_657 ∨ -b^{219, 4}_1 c -b^{219, 3}_2 ∨ -b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ -p_657 ∨ b^{219, 4}_0 c in DIMACS: -22289 -22290 22291 -657 22292 0 -22289 -22290 22291 -657 -22293 0 -22289 -22290 22291 -657 22294 0 c -1+1 --> 0 c ( b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ b^{219, 3}_0 ∧ p_657) -> (-b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ -b^{219, 4}_0) c in CNF: c -b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ -p_657 ∨ -b^{219, 4}_2 c -b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ -p_657 ∨ -b^{219, 4}_1 c -b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ -p_657 ∨ -b^{219, 4}_0 c in DIMACS: -22289 22290 -22291 -657 -22292 0 -22289 22290 -22291 -657 -22293 0 -22289 22290 -22291 -657 -22294 0 c 0+1 --> 1 c (-b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ -b^{219, 3}_0 ∧ p_657) -> (-b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ b^{219, 4}_0) c in CNF: c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ -p_657 ∨ -b^{219, 4}_2 c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ -p_657 ∨ -b^{219, 4}_1 c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ -p_657 ∨ b^{219, 4}_0 c in DIMACS: 22289 22290 22291 -657 -22292 0 22289 22290 22291 -657 -22293 0 22289 22290 22291 -657 22294 0 c 1+1 --> 2 c (-b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ b^{219, 3}_0 ∧ p_657) -> (-b^{219, 4}_2 ∧ b^{219, 4}_1 ∧ -b^{219, 4}_0) c in CNF: c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ -p_657 ∨ -b^{219, 4}_2 c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ -p_657 ∨ b^{219, 4}_1 c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ -p_657 ∨ -b^{219, 4}_0 c in DIMACS: 22289 22290 -22291 -657 -22292 0 22289 22290 -22291 -657 22293 0 22289 22290 -22291 -657 -22294 0 c 2+1 --> break c (-b^{219, 3}_2 ∧ b^{219, 3}_1 ∧ -b^{219, 3}_0 ∧ p_657) -> break c in CNF: c b^{219, 3}_2 ∨ -b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ -p_657 ∨ break c in DIMACS: 22289 -22290 22291 -657 1162 0 c 2-1 --> 1 c (-b^{219, 3}_2 ∧ b^{219, 3}_1 ∧ -b^{219, 3}_0 ∧ -p_657) -> (-b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ b^{219, 4}_0) c in CNF: c b^{219, 3}_2 ∨ -b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ p_657 ∨ -b^{219, 4}_2 c b^{219, 3}_2 ∨ -b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ p_657 ∨ -b^{219, 4}_1 c b^{219, 3}_2 ∨ -b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ p_657 ∨ b^{219, 4}_0 c in DIMACS: 22289 -22290 22291 657 -22292 0 22289 -22290 22291 657 -22293 0 22289 -22290 22291 657 22294 0 c 1-1 --> 0 c (-b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ b^{219, 3}_0 ∧ -p_657) -> (-b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ -b^{219, 4}_0) c in CNF: c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ p_657 ∨ -b^{219, 4}_2 c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ p_657 ∨ -b^{219, 4}_1 c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ p_657 ∨ -b^{219, 4}_0 c in DIMACS: 22289 22290 -22291 657 -22292 0 22289 22290 -22291 657 -22293 0 22289 22290 -22291 657 -22294 0 c 0-1 --> -1 c (-b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ -b^{219, 3}_0 ∧ -p_657) -> ( b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ b^{219, 4}_0) c in CNF: c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ p_657 ∨ b^{219, 4}_2 c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ p_657 ∨ -b^{219, 4}_1 c b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ p_657 ∨ b^{219, 4}_0 c in DIMACS: 22289 22290 22291 657 22292 0 22289 22290 22291 657 -22293 0 22289 22290 22291 657 22294 0 c -1-1 --> -2 c ( b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ b^{219, 3}_0 ∧ -p_657) -> ( b^{219, 4}_2 ∧ b^{219, 4}_1 ∧ -b^{219, 4}_0) c in CNF: c -b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ p_657 ∨ b^{219, 4}_2 c -b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ p_657 ∨ b^{219, 4}_1 c -b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ p_657 ∨ -b^{219, 4}_0 c in DIMACS: -22289 22290 -22291 657 22292 0 -22289 22290 -22291 657 22293 0 -22289 22290 -22291 657 -22294 0 c -2-1 --> break c ( b^{219, 3}_2 ∧ b^{219, 3}_1 ∧ -b^{219, 3}_0 ∧ -p_657) -> break c in CNF: c -b^{219, 3}_2 ∨ -b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ p_657 ∨ break c in DIMACS: -22289 -22290 22291 657 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{219, 3}_2 ∧ -b^{219, 3}_1 ∧ -b^{219, 3}_0 ∧ true) c in CNF: c -b^{219, 3}_2 ∨ b^{219, 3}_1 ∨ b^{219, 3}_0 ∨ false c in DIMACS: -22289 22290 22291 0 c 3 does not represent an automaton state. c -(-b^{219, 3}_2 ∧ b^{219, 3}_1 ∧ b^{219, 3}_0 ∧ true) c in CNF: c b^{219, 3}_2 ∨ -b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ false c in DIMACS: 22289 -22290 -22291 0 c -3 does not represent an automaton state. c -( b^{219, 3}_2 ∧ b^{219, 3}_1 ∧ b^{219, 3}_0 ∧ true) c in CNF: c -b^{219, 3}_2 ∨ -b^{219, 3}_1 ∨ -b^{219, 3}_0 ∨ false c in DIMACS: -22289 -22290 -22291 0 c i = 4 c -2+1 --> -1 c ( b^{219, 4}_2 ∧ b^{219, 4}_1 ∧ -b^{219, 4}_0 ∧ p_876) -> ( b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ b^{219, 5}_0) c in CNF: c -b^{219, 4}_2 ∨ -b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ -p_876 ∨ b^{219, 5}_2 c -b^{219, 4}_2 ∨ -b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ -p_876 ∨ -b^{219, 5}_1 c -b^{219, 4}_2 ∨ -b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ -p_876 ∨ b^{219, 5}_0 c in DIMACS: -22292 -22293 22294 -876 22295 0 -22292 -22293 22294 -876 -22296 0 -22292 -22293 22294 -876 22297 0 c -1+1 --> 0 c ( b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ b^{219, 4}_0 ∧ p_876) -> (-b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ -b^{219, 5}_0) c in CNF: c -b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ -p_876 ∨ -b^{219, 5}_2 c -b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ -p_876 ∨ -b^{219, 5}_1 c -b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ -p_876 ∨ -b^{219, 5}_0 c in DIMACS: -22292 22293 -22294 -876 -22295 0 -22292 22293 -22294 -876 -22296 0 -22292 22293 -22294 -876 -22297 0 c 0+1 --> 1 c (-b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ -b^{219, 4}_0 ∧ p_876) -> (-b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ b^{219, 5}_0) c in CNF: c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ -p_876 ∨ -b^{219, 5}_2 c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ -p_876 ∨ -b^{219, 5}_1 c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ -p_876 ∨ b^{219, 5}_0 c in DIMACS: 22292 22293 22294 -876 -22295 0 22292 22293 22294 -876 -22296 0 22292 22293 22294 -876 22297 0 c 1+1 --> 2 c (-b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ b^{219, 4}_0 ∧ p_876) -> (-b^{219, 5}_2 ∧ b^{219, 5}_1 ∧ -b^{219, 5}_0) c in CNF: c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ -p_876 ∨ -b^{219, 5}_2 c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ -p_876 ∨ b^{219, 5}_1 c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ -p_876 ∨ -b^{219, 5}_0 c in DIMACS: 22292 22293 -22294 -876 -22295 0 22292 22293 -22294 -876 22296 0 22292 22293 -22294 -876 -22297 0 c 2+1 --> break c (-b^{219, 4}_2 ∧ b^{219, 4}_1 ∧ -b^{219, 4}_0 ∧ p_876) -> break c in CNF: c b^{219, 4}_2 ∨ -b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ -p_876 ∨ break c in DIMACS: 22292 -22293 22294 -876 1162 0 c 2-1 --> 1 c (-b^{219, 4}_2 ∧ b^{219, 4}_1 ∧ -b^{219, 4}_0 ∧ -p_876) -> (-b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ b^{219, 5}_0) c in CNF: c b^{219, 4}_2 ∨ -b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ p_876 ∨ -b^{219, 5}_2 c b^{219, 4}_2 ∨ -b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ p_876 ∨ -b^{219, 5}_1 c b^{219, 4}_2 ∨ -b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ p_876 ∨ b^{219, 5}_0 c in DIMACS: 22292 -22293 22294 876 -22295 0 22292 -22293 22294 876 -22296 0 22292 -22293 22294 876 22297 0 c 1-1 --> 0 c (-b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ b^{219, 4}_0 ∧ -p_876) -> (-b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ -b^{219, 5}_0) c in CNF: c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ p_876 ∨ -b^{219, 5}_2 c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ p_876 ∨ -b^{219, 5}_1 c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ p_876 ∨ -b^{219, 5}_0 c in DIMACS: 22292 22293 -22294 876 -22295 0 22292 22293 -22294 876 -22296 0 22292 22293 -22294 876 -22297 0 c 0-1 --> -1 c (-b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ -b^{219, 4}_0 ∧ -p_876) -> ( b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ b^{219, 5}_0) c in CNF: c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ p_876 ∨ b^{219, 5}_2 c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ p_876 ∨ -b^{219, 5}_1 c b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ p_876 ∨ b^{219, 5}_0 c in DIMACS: 22292 22293 22294 876 22295 0 22292 22293 22294 876 -22296 0 22292 22293 22294 876 22297 0 c -1-1 --> -2 c ( b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ b^{219, 4}_0 ∧ -p_876) -> ( b^{219, 5}_2 ∧ b^{219, 5}_1 ∧ -b^{219, 5}_0) c in CNF: c -b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ p_876 ∨ b^{219, 5}_2 c -b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ p_876 ∨ b^{219, 5}_1 c -b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ p_876 ∨ -b^{219, 5}_0 c in DIMACS: -22292 22293 -22294 876 22295 0 -22292 22293 -22294 876 22296 0 -22292 22293 -22294 876 -22297 0 c -2-1 --> break c ( b^{219, 4}_2 ∧ b^{219, 4}_1 ∧ -b^{219, 4}_0 ∧ -p_876) -> break c in CNF: c -b^{219, 4}_2 ∨ -b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ p_876 ∨ break c in DIMACS: -22292 -22293 22294 876 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{219, 4}_2 ∧ -b^{219, 4}_1 ∧ -b^{219, 4}_0 ∧ true) c in CNF: c -b^{219, 4}_2 ∨ b^{219, 4}_1 ∨ b^{219, 4}_0 ∨ false c in DIMACS: -22292 22293 22294 0 c 3 does not represent an automaton state. c -(-b^{219, 4}_2 ∧ b^{219, 4}_1 ∧ b^{219, 4}_0 ∧ true) c in CNF: c b^{219, 4}_2 ∨ -b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ false c in DIMACS: 22292 -22293 -22294 0 c -3 does not represent an automaton state. c -( b^{219, 4}_2 ∧ b^{219, 4}_1 ∧ b^{219, 4}_0 ∧ true) c in CNF: c -b^{219, 4}_2 ∨ -b^{219, 4}_1 ∨ -b^{219, 4}_0 ∨ false c in DIMACS: -22292 -22293 -22294 0 c i = 5 c -2+1 --> -1 c ( b^{219, 5}_2 ∧ b^{219, 5}_1 ∧ -b^{219, 5}_0 ∧ p_1095) -> ( b^{219, 6}_2 ∧ -b^{219, 6}_1 ∧ b^{219, 6}_0) c in CNF: c -b^{219, 5}_2 ∨ -b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ -p_1095 ∨ b^{219, 6}_2 c -b^{219, 5}_2 ∨ -b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ -p_1095 ∨ -b^{219, 6}_1 c -b^{219, 5}_2 ∨ -b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ -p_1095 ∨ b^{219, 6}_0 c in DIMACS: -22295 -22296 22297 -1095 22298 0 -22295 -22296 22297 -1095 -22299 0 -22295 -22296 22297 -1095 22300 0 c -1+1 --> 0 c ( b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ b^{219, 5}_0 ∧ p_1095) -> (-b^{219, 6}_2 ∧ -b^{219, 6}_1 ∧ -b^{219, 6}_0) c in CNF: c -b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ -p_1095 ∨ -b^{219, 6}_2 c -b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ -p_1095 ∨ -b^{219, 6}_1 c -b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ -p_1095 ∨ -b^{219, 6}_0 c in DIMACS: -22295 22296 -22297 -1095 -22298 0 -22295 22296 -22297 -1095 -22299 0 -22295 22296 -22297 -1095 -22300 0 c 0+1 --> 1 c (-b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ -b^{219, 5}_0 ∧ p_1095) -> (-b^{219, 6}_2 ∧ -b^{219, 6}_1 ∧ b^{219, 6}_0) c in CNF: c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ -p_1095 ∨ -b^{219, 6}_2 c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ -p_1095 ∨ -b^{219, 6}_1 c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ -p_1095 ∨ b^{219, 6}_0 c in DIMACS: 22295 22296 22297 -1095 -22298 0 22295 22296 22297 -1095 -22299 0 22295 22296 22297 -1095 22300 0 c 1+1 --> 2 c (-b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ b^{219, 5}_0 ∧ p_1095) -> (-b^{219, 6}_2 ∧ b^{219, 6}_1 ∧ -b^{219, 6}_0) c in CNF: c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ -p_1095 ∨ -b^{219, 6}_2 c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ -p_1095 ∨ b^{219, 6}_1 c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ -p_1095 ∨ -b^{219, 6}_0 c in DIMACS: 22295 22296 -22297 -1095 -22298 0 22295 22296 -22297 -1095 22299 0 22295 22296 -22297 -1095 -22300 0 c 2+1 --> break c (-b^{219, 5}_2 ∧ b^{219, 5}_1 ∧ -b^{219, 5}_0 ∧ p_1095) -> break c in CNF: c b^{219, 5}_2 ∨ -b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ -p_1095 ∨ break c in DIMACS: 22295 -22296 22297 -1095 1162 0 c 2-1 --> 1 c (-b^{219, 5}_2 ∧ b^{219, 5}_1 ∧ -b^{219, 5}_0 ∧ -p_1095) -> (-b^{219, 6}_2 ∧ -b^{219, 6}_1 ∧ b^{219, 6}_0) c in CNF: c b^{219, 5}_2 ∨ -b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ p_1095 ∨ -b^{219, 6}_2 c b^{219, 5}_2 ∨ -b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ p_1095 ∨ -b^{219, 6}_1 c b^{219, 5}_2 ∨ -b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ p_1095 ∨ b^{219, 6}_0 c in DIMACS: 22295 -22296 22297 1095 -22298 0 22295 -22296 22297 1095 -22299 0 22295 -22296 22297 1095 22300 0 c 1-1 --> 0 c (-b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ b^{219, 5}_0 ∧ -p_1095) -> (-b^{219, 6}_2 ∧ -b^{219, 6}_1 ∧ -b^{219, 6}_0) c in CNF: c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ p_1095 ∨ -b^{219, 6}_2 c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ p_1095 ∨ -b^{219, 6}_1 c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ p_1095 ∨ -b^{219, 6}_0 c in DIMACS: 22295 22296 -22297 1095 -22298 0 22295 22296 -22297 1095 -22299 0 22295 22296 -22297 1095 -22300 0 c 0-1 --> -1 c (-b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ -b^{219, 5}_0 ∧ -p_1095) -> ( b^{219, 6}_2 ∧ -b^{219, 6}_1 ∧ b^{219, 6}_0) c in CNF: c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ p_1095 ∨ b^{219, 6}_2 c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ p_1095 ∨ -b^{219, 6}_1 c b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ p_1095 ∨ b^{219, 6}_0 c in DIMACS: 22295 22296 22297 1095 22298 0 22295 22296 22297 1095 -22299 0 22295 22296 22297 1095 22300 0 c -1-1 --> -2 c ( b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ b^{219, 5}_0 ∧ -p_1095) -> ( b^{219, 6}_2 ∧ b^{219, 6}_1 ∧ -b^{219, 6}_0) c in CNF: c -b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ p_1095 ∨ b^{219, 6}_2 c -b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ p_1095 ∨ b^{219, 6}_1 c -b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ p_1095 ∨ -b^{219, 6}_0 c in DIMACS: -22295 22296 -22297 1095 22298 0 -22295 22296 -22297 1095 22299 0 -22295 22296 -22297 1095 -22300 0 c -2-1 --> break c ( b^{219, 5}_2 ∧ b^{219, 5}_1 ∧ -b^{219, 5}_0 ∧ -p_1095) -> break c in CNF: c -b^{219, 5}_2 ∨ -b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ p_1095 ∨ break c in DIMACS: -22295 -22296 22297 1095 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{219, 5}_2 ∧ -b^{219, 5}_1 ∧ -b^{219, 5}_0 ∧ true) c in CNF: c -b^{219, 5}_2 ∨ b^{219, 5}_1 ∨ b^{219, 5}_0 ∨ false c in DIMACS: -22295 22296 22297 0 c 3 does not represent an automaton state. c -(-b^{219, 5}_2 ∧ b^{219, 5}_1 ∧ b^{219, 5}_0 ∧ true) c in CNF: c b^{219, 5}_2 ∨ -b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ false c in DIMACS: 22295 -22296 -22297 0 c -3 does not represent an automaton state. c -( b^{219, 5}_2 ∧ b^{219, 5}_1 ∧ b^{219, 5}_0 ∧ true) c in CNF: c -b^{219, 5}_2 ∨ -b^{219, 5}_1 ∨ -b^{219, 5}_0 ∨ false c in DIMACS: -22295 -22296 -22297 0 c INIT for k = 220 c -b^{220, 1}_2 c -b^{220, 1}_1 c -b^{220, 1}_0 c in DIMACS: -22301 0 -22302 0 -22303 0 c Transitions for k = 220 c i = 1 c -2+1 --> -1 c ( b^{220, 1}_2 ∧ b^{220, 1}_1 ∧ -b^{220, 1}_0 ∧ p_220) -> ( b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ b^{220, 2}_0) c in CNF: c -b^{220, 1}_2 ∨ -b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ -p_220 ∨ b^{220, 2}_2 c -b^{220, 1}_2 ∨ -b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ -p_220 ∨ -b^{220, 2}_1 c -b^{220, 1}_2 ∨ -b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ -p_220 ∨ b^{220, 2}_0 c in DIMACS: -22301 -22302 22303 -220 22304 0 -22301 -22302 22303 -220 -22305 0 -22301 -22302 22303 -220 22306 0 c -1+1 --> 0 c ( b^{220, 1}_2 ∧ -b^{220, 1}_1 ∧ b^{220, 1}_0 ∧ p_220) -> (-b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ -b^{220, 2}_0) c in CNF: c -b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ -p_220 ∨ -b^{220, 2}_2 c -b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ -p_220 ∨ -b^{220, 2}_1 c -b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ -p_220 ∨ -b^{220, 2}_0 c in DIMACS: -22301 22302 -22303 -220 -22304 0 -22301 22302 -22303 -220 -22305 0 -22301 22302 -22303 -220 -22306 0 c 0+1 --> 1 c (-b^{220, 1}_2 ∧ -b^{220, 1}_1 ∧ -b^{220, 1}_0 ∧ p_220) -> (-b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ b^{220, 2}_0) c in CNF: c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ -p_220 ∨ -b^{220, 2}_2 c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ -p_220 ∨ -b^{220, 2}_1 c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ -p_220 ∨ b^{220, 2}_0 c in DIMACS: 22301 22302 22303 -220 -22304 0 22301 22302 22303 -220 -22305 0 22301 22302 22303 -220 22306 0 c 1+1 --> 2 c (-b^{220, 1}_2 ∧ -b^{220, 1}_1 ∧ b^{220, 1}_0 ∧ p_220) -> (-b^{220, 2}_2 ∧ b^{220, 2}_1 ∧ -b^{220, 2}_0) c in CNF: c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ -p_220 ∨ -b^{220, 2}_2 c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ -p_220 ∨ b^{220, 2}_1 c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ -p_220 ∨ -b^{220, 2}_0 c in DIMACS: 22301 22302 -22303 -220 -22304 0 22301 22302 -22303 -220 22305 0 22301 22302 -22303 -220 -22306 0 c 2+1 --> break c (-b^{220, 1}_2 ∧ b^{220, 1}_1 ∧ -b^{220, 1}_0 ∧ p_220) -> break c in CNF: c b^{220, 1}_2 ∨ -b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ -p_220 ∨ break c in DIMACS: 22301 -22302 22303 -220 1162 0 c 2-1 --> 1 c (-b^{220, 1}_2 ∧ b^{220, 1}_1 ∧ -b^{220, 1}_0 ∧ -p_220) -> (-b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ b^{220, 2}_0) c in CNF: c b^{220, 1}_2 ∨ -b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ p_220 ∨ -b^{220, 2}_2 c b^{220, 1}_2 ∨ -b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ p_220 ∨ -b^{220, 2}_1 c b^{220, 1}_2 ∨ -b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ p_220 ∨ b^{220, 2}_0 c in DIMACS: 22301 -22302 22303 220 -22304 0 22301 -22302 22303 220 -22305 0 22301 -22302 22303 220 22306 0 c 1-1 --> 0 c (-b^{220, 1}_2 ∧ -b^{220, 1}_1 ∧ b^{220, 1}_0 ∧ -p_220) -> (-b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ -b^{220, 2}_0) c in CNF: c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ p_220 ∨ -b^{220, 2}_2 c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ p_220 ∨ -b^{220, 2}_1 c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ p_220 ∨ -b^{220, 2}_0 c in DIMACS: 22301 22302 -22303 220 -22304 0 22301 22302 -22303 220 -22305 0 22301 22302 -22303 220 -22306 0 c 0-1 --> -1 c (-b^{220, 1}_2 ∧ -b^{220, 1}_1 ∧ -b^{220, 1}_0 ∧ -p_220) -> ( b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ b^{220, 2}_0) c in CNF: c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ p_220 ∨ b^{220, 2}_2 c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ p_220 ∨ -b^{220, 2}_1 c b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ p_220 ∨ b^{220, 2}_0 c in DIMACS: 22301 22302 22303 220 22304 0 22301 22302 22303 220 -22305 0 22301 22302 22303 220 22306 0 c -1-1 --> -2 c ( b^{220, 1}_2 ∧ -b^{220, 1}_1 ∧ b^{220, 1}_0 ∧ -p_220) -> ( b^{220, 2}_2 ∧ b^{220, 2}_1 ∧ -b^{220, 2}_0) c in CNF: c -b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ p_220 ∨ b^{220, 2}_2 c -b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ p_220 ∨ b^{220, 2}_1 c -b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ p_220 ∨ -b^{220, 2}_0 c in DIMACS: -22301 22302 -22303 220 22304 0 -22301 22302 -22303 220 22305 0 -22301 22302 -22303 220 -22306 0 c -2-1 --> break c ( b^{220, 1}_2 ∧ b^{220, 1}_1 ∧ -b^{220, 1}_0 ∧ -p_220) -> break c in CNF: c -b^{220, 1}_2 ∨ -b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ p_220 ∨ break c in DIMACS: -22301 -22302 22303 220 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{220, 1}_2 ∧ -b^{220, 1}_1 ∧ -b^{220, 1}_0 ∧ true) c in CNF: c -b^{220, 1}_2 ∨ b^{220, 1}_1 ∨ b^{220, 1}_0 ∨ false c in DIMACS: -22301 22302 22303 0 c 3 does not represent an automaton state. c -(-b^{220, 1}_2 ∧ b^{220, 1}_1 ∧ b^{220, 1}_0 ∧ true) c in CNF: c b^{220, 1}_2 ∨ -b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ false c in DIMACS: 22301 -22302 -22303 0 c -3 does not represent an automaton state. c -( b^{220, 1}_2 ∧ b^{220, 1}_1 ∧ b^{220, 1}_0 ∧ true) c in CNF: c -b^{220, 1}_2 ∨ -b^{220, 1}_1 ∨ -b^{220, 1}_0 ∨ false c in DIMACS: -22301 -22302 -22303 0 c i = 2 c -2+1 --> -1 c ( b^{220, 2}_2 ∧ b^{220, 2}_1 ∧ -b^{220, 2}_0 ∧ p_440) -> ( b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ b^{220, 3}_0) c in CNF: c -b^{220, 2}_2 ∨ -b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ -p_440 ∨ b^{220, 3}_2 c -b^{220, 2}_2 ∨ -b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ -p_440 ∨ -b^{220, 3}_1 c -b^{220, 2}_2 ∨ -b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ -p_440 ∨ b^{220, 3}_0 c in DIMACS: -22304 -22305 22306 -440 22307 0 -22304 -22305 22306 -440 -22308 0 -22304 -22305 22306 -440 22309 0 c -1+1 --> 0 c ( b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ b^{220, 2}_0 ∧ p_440) -> (-b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ -b^{220, 3}_0) c in CNF: c -b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ -p_440 ∨ -b^{220, 3}_2 c -b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ -p_440 ∨ -b^{220, 3}_1 c -b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ -p_440 ∨ -b^{220, 3}_0 c in DIMACS: -22304 22305 -22306 -440 -22307 0 -22304 22305 -22306 -440 -22308 0 -22304 22305 -22306 -440 -22309 0 c 0+1 --> 1 c (-b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ -b^{220, 2}_0 ∧ p_440) -> (-b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ b^{220, 3}_0) c in CNF: c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ -p_440 ∨ -b^{220, 3}_2 c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ -p_440 ∨ -b^{220, 3}_1 c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ -p_440 ∨ b^{220, 3}_0 c in DIMACS: 22304 22305 22306 -440 -22307 0 22304 22305 22306 -440 -22308 0 22304 22305 22306 -440 22309 0 c 1+1 --> 2 c (-b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ b^{220, 2}_0 ∧ p_440) -> (-b^{220, 3}_2 ∧ b^{220, 3}_1 ∧ -b^{220, 3}_0) c in CNF: c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ -p_440 ∨ -b^{220, 3}_2 c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ -p_440 ∨ b^{220, 3}_1 c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ -p_440 ∨ -b^{220, 3}_0 c in DIMACS: 22304 22305 -22306 -440 -22307 0 22304 22305 -22306 -440 22308 0 22304 22305 -22306 -440 -22309 0 c 2+1 --> break c (-b^{220, 2}_2 ∧ b^{220, 2}_1 ∧ -b^{220, 2}_0 ∧ p_440) -> break c in CNF: c b^{220, 2}_2 ∨ -b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ -p_440 ∨ break c in DIMACS: 22304 -22305 22306 -440 1162 0 c 2-1 --> 1 c (-b^{220, 2}_2 ∧ b^{220, 2}_1 ∧ -b^{220, 2}_0 ∧ -p_440) -> (-b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ b^{220, 3}_0) c in CNF: c b^{220, 2}_2 ∨ -b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ p_440 ∨ -b^{220, 3}_2 c b^{220, 2}_2 ∨ -b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ p_440 ∨ -b^{220, 3}_1 c b^{220, 2}_2 ∨ -b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ p_440 ∨ b^{220, 3}_0 c in DIMACS: 22304 -22305 22306 440 -22307 0 22304 -22305 22306 440 -22308 0 22304 -22305 22306 440 22309 0 c 1-1 --> 0 c (-b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ b^{220, 2}_0 ∧ -p_440) -> (-b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ -b^{220, 3}_0) c in CNF: c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ p_440 ∨ -b^{220, 3}_2 c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ p_440 ∨ -b^{220, 3}_1 c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ p_440 ∨ -b^{220, 3}_0 c in DIMACS: 22304 22305 -22306 440 -22307 0 22304 22305 -22306 440 -22308 0 22304 22305 -22306 440 -22309 0 c 0-1 --> -1 c (-b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ -b^{220, 2}_0 ∧ -p_440) -> ( b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ b^{220, 3}_0) c in CNF: c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ p_440 ∨ b^{220, 3}_2 c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ p_440 ∨ -b^{220, 3}_1 c b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ p_440 ∨ b^{220, 3}_0 c in DIMACS: 22304 22305 22306 440 22307 0 22304 22305 22306 440 -22308 0 22304 22305 22306 440 22309 0 c -1-1 --> -2 c ( b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ b^{220, 2}_0 ∧ -p_440) -> ( b^{220, 3}_2 ∧ b^{220, 3}_1 ∧ -b^{220, 3}_0) c in CNF: c -b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ p_440 ∨ b^{220, 3}_2 c -b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ p_440 ∨ b^{220, 3}_1 c -b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ p_440 ∨ -b^{220, 3}_0 c in DIMACS: -22304 22305 -22306 440 22307 0 -22304 22305 -22306 440 22308 0 -22304 22305 -22306 440 -22309 0 c -2-1 --> break c ( b^{220, 2}_2 ∧ b^{220, 2}_1 ∧ -b^{220, 2}_0 ∧ -p_440) -> break c in CNF: c -b^{220, 2}_2 ∨ -b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ p_440 ∨ break c in DIMACS: -22304 -22305 22306 440 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{220, 2}_2 ∧ -b^{220, 2}_1 ∧ -b^{220, 2}_0 ∧ true) c in CNF: c -b^{220, 2}_2 ∨ b^{220, 2}_1 ∨ b^{220, 2}_0 ∨ false c in DIMACS: -22304 22305 22306 0 c 3 does not represent an automaton state. c -(-b^{220, 2}_2 ∧ b^{220, 2}_1 ∧ b^{220, 2}_0 ∧ true) c in CNF: c b^{220, 2}_2 ∨ -b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ false c in DIMACS: 22304 -22305 -22306 0 c -3 does not represent an automaton state. c -( b^{220, 2}_2 ∧ b^{220, 2}_1 ∧ b^{220, 2}_0 ∧ true) c in CNF: c -b^{220, 2}_2 ∨ -b^{220, 2}_1 ∨ -b^{220, 2}_0 ∨ false c in DIMACS: -22304 -22305 -22306 0 c i = 3 c -2+1 --> -1 c ( b^{220, 3}_2 ∧ b^{220, 3}_1 ∧ -b^{220, 3}_0 ∧ p_660) -> ( b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ b^{220, 4}_0) c in CNF: c -b^{220, 3}_2 ∨ -b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ -p_660 ∨ b^{220, 4}_2 c -b^{220, 3}_2 ∨ -b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ -p_660 ∨ -b^{220, 4}_1 c -b^{220, 3}_2 ∨ -b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ -p_660 ∨ b^{220, 4}_0 c in DIMACS: -22307 -22308 22309 -660 22310 0 -22307 -22308 22309 -660 -22311 0 -22307 -22308 22309 -660 22312 0 c -1+1 --> 0 c ( b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ b^{220, 3}_0 ∧ p_660) -> (-b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ -b^{220, 4}_0) c in CNF: c -b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ -p_660 ∨ -b^{220, 4}_2 c -b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ -p_660 ∨ -b^{220, 4}_1 c -b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ -p_660 ∨ -b^{220, 4}_0 c in DIMACS: -22307 22308 -22309 -660 -22310 0 -22307 22308 -22309 -660 -22311 0 -22307 22308 -22309 -660 -22312 0 c 0+1 --> 1 c (-b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ -b^{220, 3}_0 ∧ p_660) -> (-b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ b^{220, 4}_0) c in CNF: c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ -p_660 ∨ -b^{220, 4}_2 c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ -p_660 ∨ -b^{220, 4}_1 c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ -p_660 ∨ b^{220, 4}_0 c in DIMACS: 22307 22308 22309 -660 -22310 0 22307 22308 22309 -660 -22311 0 22307 22308 22309 -660 22312 0 c 1+1 --> 2 c (-b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ b^{220, 3}_0 ∧ p_660) -> (-b^{220, 4}_2 ∧ b^{220, 4}_1 ∧ -b^{220, 4}_0) c in CNF: c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ -p_660 ∨ -b^{220, 4}_2 c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ -p_660 ∨ b^{220, 4}_1 c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ -p_660 ∨ -b^{220, 4}_0 c in DIMACS: 22307 22308 -22309 -660 -22310 0 22307 22308 -22309 -660 22311 0 22307 22308 -22309 -660 -22312 0 c 2+1 --> break c (-b^{220, 3}_2 ∧ b^{220, 3}_1 ∧ -b^{220, 3}_0 ∧ p_660) -> break c in CNF: c b^{220, 3}_2 ∨ -b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ -p_660 ∨ break c in DIMACS: 22307 -22308 22309 -660 1162 0 c 2-1 --> 1 c (-b^{220, 3}_2 ∧ b^{220, 3}_1 ∧ -b^{220, 3}_0 ∧ -p_660) -> (-b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ b^{220, 4}_0) c in CNF: c b^{220, 3}_2 ∨ -b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ p_660 ∨ -b^{220, 4}_2 c b^{220, 3}_2 ∨ -b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ p_660 ∨ -b^{220, 4}_1 c b^{220, 3}_2 ∨ -b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ p_660 ∨ b^{220, 4}_0 c in DIMACS: 22307 -22308 22309 660 -22310 0 22307 -22308 22309 660 -22311 0 22307 -22308 22309 660 22312 0 c 1-1 --> 0 c (-b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ b^{220, 3}_0 ∧ -p_660) -> (-b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ -b^{220, 4}_0) c in CNF: c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ p_660 ∨ -b^{220, 4}_2 c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ p_660 ∨ -b^{220, 4}_1 c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ p_660 ∨ -b^{220, 4}_0 c in DIMACS: 22307 22308 -22309 660 -22310 0 22307 22308 -22309 660 -22311 0 22307 22308 -22309 660 -22312 0 c 0-1 --> -1 c (-b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ -b^{220, 3}_0 ∧ -p_660) -> ( b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ b^{220, 4}_0) c in CNF: c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ p_660 ∨ b^{220, 4}_2 c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ p_660 ∨ -b^{220, 4}_1 c b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ p_660 ∨ b^{220, 4}_0 c in DIMACS: 22307 22308 22309 660 22310 0 22307 22308 22309 660 -22311 0 22307 22308 22309 660 22312 0 c -1-1 --> -2 c ( b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ b^{220, 3}_0 ∧ -p_660) -> ( b^{220, 4}_2 ∧ b^{220, 4}_1 ∧ -b^{220, 4}_0) c in CNF: c -b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ p_660 ∨ b^{220, 4}_2 c -b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ p_660 ∨ b^{220, 4}_1 c -b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ p_660 ∨ -b^{220, 4}_0 c in DIMACS: -22307 22308 -22309 660 22310 0 -22307 22308 -22309 660 22311 0 -22307 22308 -22309 660 -22312 0 c -2-1 --> break c ( b^{220, 3}_2 ∧ b^{220, 3}_1 ∧ -b^{220, 3}_0 ∧ -p_660) -> break c in CNF: c -b^{220, 3}_2 ∨ -b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ p_660 ∨ break c in DIMACS: -22307 -22308 22309 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{220, 3}_2 ∧ -b^{220, 3}_1 ∧ -b^{220, 3}_0 ∧ true) c in CNF: c -b^{220, 3}_2 ∨ b^{220, 3}_1 ∨ b^{220, 3}_0 ∨ false c in DIMACS: -22307 22308 22309 0 c 3 does not represent an automaton state. c -(-b^{220, 3}_2 ∧ b^{220, 3}_1 ∧ b^{220, 3}_0 ∧ true) c in CNF: c b^{220, 3}_2 ∨ -b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ false c in DIMACS: 22307 -22308 -22309 0 c -3 does not represent an automaton state. c -( b^{220, 3}_2 ∧ b^{220, 3}_1 ∧ b^{220, 3}_0 ∧ true) c in CNF: c -b^{220, 3}_2 ∨ -b^{220, 3}_1 ∨ -b^{220, 3}_0 ∨ false c in DIMACS: -22307 -22308 -22309 0 c i = 4 c -2+1 --> -1 c ( b^{220, 4}_2 ∧ b^{220, 4}_1 ∧ -b^{220, 4}_0 ∧ p_880) -> ( b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ b^{220, 5}_0) c in CNF: c -b^{220, 4}_2 ∨ -b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ -p_880 ∨ b^{220, 5}_2 c -b^{220, 4}_2 ∨ -b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ -p_880 ∨ -b^{220, 5}_1 c -b^{220, 4}_2 ∨ -b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ -p_880 ∨ b^{220, 5}_0 c in DIMACS: -22310 -22311 22312 -880 22313 0 -22310 -22311 22312 -880 -22314 0 -22310 -22311 22312 -880 22315 0 c -1+1 --> 0 c ( b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ b^{220, 4}_0 ∧ p_880) -> (-b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ -b^{220, 5}_0) c in CNF: c -b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ -p_880 ∨ -b^{220, 5}_2 c -b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ -p_880 ∨ -b^{220, 5}_1 c -b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ -p_880 ∨ -b^{220, 5}_0 c in DIMACS: -22310 22311 -22312 -880 -22313 0 -22310 22311 -22312 -880 -22314 0 -22310 22311 -22312 -880 -22315 0 c 0+1 --> 1 c (-b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ -b^{220, 4}_0 ∧ p_880) -> (-b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ b^{220, 5}_0) c in CNF: c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ -p_880 ∨ -b^{220, 5}_2 c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ -p_880 ∨ -b^{220, 5}_1 c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ -p_880 ∨ b^{220, 5}_0 c in DIMACS: 22310 22311 22312 -880 -22313 0 22310 22311 22312 -880 -22314 0 22310 22311 22312 -880 22315 0 c 1+1 --> 2 c (-b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ b^{220, 4}_0 ∧ p_880) -> (-b^{220, 5}_2 ∧ b^{220, 5}_1 ∧ -b^{220, 5}_0) c in CNF: c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ -p_880 ∨ -b^{220, 5}_2 c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ -p_880 ∨ b^{220, 5}_1 c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ -p_880 ∨ -b^{220, 5}_0 c in DIMACS: 22310 22311 -22312 -880 -22313 0 22310 22311 -22312 -880 22314 0 22310 22311 -22312 -880 -22315 0 c 2+1 --> break c (-b^{220, 4}_2 ∧ b^{220, 4}_1 ∧ -b^{220, 4}_0 ∧ p_880) -> break c in CNF: c b^{220, 4}_2 ∨ -b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ -p_880 ∨ break c in DIMACS: 22310 -22311 22312 -880 1162 0 c 2-1 --> 1 c (-b^{220, 4}_2 ∧ b^{220, 4}_1 ∧ -b^{220, 4}_0 ∧ -p_880) -> (-b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ b^{220, 5}_0) c in CNF: c b^{220, 4}_2 ∨ -b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ p_880 ∨ -b^{220, 5}_2 c b^{220, 4}_2 ∨ -b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ p_880 ∨ -b^{220, 5}_1 c b^{220, 4}_2 ∨ -b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ p_880 ∨ b^{220, 5}_0 c in DIMACS: 22310 -22311 22312 880 -22313 0 22310 -22311 22312 880 -22314 0 22310 -22311 22312 880 22315 0 c 1-1 --> 0 c (-b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ b^{220, 4}_0 ∧ -p_880) -> (-b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ -b^{220, 5}_0) c in CNF: c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ p_880 ∨ -b^{220, 5}_2 c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ p_880 ∨ -b^{220, 5}_1 c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ p_880 ∨ -b^{220, 5}_0 c in DIMACS: 22310 22311 -22312 880 -22313 0 22310 22311 -22312 880 -22314 0 22310 22311 -22312 880 -22315 0 c 0-1 --> -1 c (-b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ -b^{220, 4}_0 ∧ -p_880) -> ( b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ b^{220, 5}_0) c in CNF: c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ p_880 ∨ b^{220, 5}_2 c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ p_880 ∨ -b^{220, 5}_1 c b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ p_880 ∨ b^{220, 5}_0 c in DIMACS: 22310 22311 22312 880 22313 0 22310 22311 22312 880 -22314 0 22310 22311 22312 880 22315 0 c -1-1 --> -2 c ( b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ b^{220, 4}_0 ∧ -p_880) -> ( b^{220, 5}_2 ∧ b^{220, 5}_1 ∧ -b^{220, 5}_0) c in CNF: c -b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ p_880 ∨ b^{220, 5}_2 c -b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ p_880 ∨ b^{220, 5}_1 c -b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ p_880 ∨ -b^{220, 5}_0 c in DIMACS: -22310 22311 -22312 880 22313 0 -22310 22311 -22312 880 22314 0 -22310 22311 -22312 880 -22315 0 c -2-1 --> break c ( b^{220, 4}_2 ∧ b^{220, 4}_1 ∧ -b^{220, 4}_0 ∧ -p_880) -> break c in CNF: c -b^{220, 4}_2 ∨ -b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ p_880 ∨ break c in DIMACS: -22310 -22311 22312 880 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{220, 4}_2 ∧ -b^{220, 4}_1 ∧ -b^{220, 4}_0 ∧ true) c in CNF: c -b^{220, 4}_2 ∨ b^{220, 4}_1 ∨ b^{220, 4}_0 ∨ false c in DIMACS: -22310 22311 22312 0 c 3 does not represent an automaton state. c -(-b^{220, 4}_2 ∧ b^{220, 4}_1 ∧ b^{220, 4}_0 ∧ true) c in CNF: c b^{220, 4}_2 ∨ -b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ false c in DIMACS: 22310 -22311 -22312 0 c -3 does not represent an automaton state. c -( b^{220, 4}_2 ∧ b^{220, 4}_1 ∧ b^{220, 4}_0 ∧ true) c in CNF: c -b^{220, 4}_2 ∨ -b^{220, 4}_1 ∨ -b^{220, 4}_0 ∨ false c in DIMACS: -22310 -22311 -22312 0 c i = 5 c -2+1 --> -1 c ( b^{220, 5}_2 ∧ b^{220, 5}_1 ∧ -b^{220, 5}_0 ∧ p_1100) -> ( b^{220, 6}_2 ∧ -b^{220, 6}_1 ∧ b^{220, 6}_0) c in CNF: c -b^{220, 5}_2 ∨ -b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ -p_1100 ∨ b^{220, 6}_2 c -b^{220, 5}_2 ∨ -b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ -p_1100 ∨ -b^{220, 6}_1 c -b^{220, 5}_2 ∨ -b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ -p_1100 ∨ b^{220, 6}_0 c in DIMACS: -22313 -22314 22315 -1100 22316 0 -22313 -22314 22315 -1100 -22317 0 -22313 -22314 22315 -1100 22318 0 c -1+1 --> 0 c ( b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ b^{220, 5}_0 ∧ p_1100) -> (-b^{220, 6}_2 ∧ -b^{220, 6}_1 ∧ -b^{220, 6}_0) c in CNF: c -b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ -p_1100 ∨ -b^{220, 6}_2 c -b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ -p_1100 ∨ -b^{220, 6}_1 c -b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ -p_1100 ∨ -b^{220, 6}_0 c in DIMACS: -22313 22314 -22315 -1100 -22316 0 -22313 22314 -22315 -1100 -22317 0 -22313 22314 -22315 -1100 -22318 0 c 0+1 --> 1 c (-b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ -b^{220, 5}_0 ∧ p_1100) -> (-b^{220, 6}_2 ∧ -b^{220, 6}_1 ∧ b^{220, 6}_0) c in CNF: c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ -p_1100 ∨ -b^{220, 6}_2 c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ -p_1100 ∨ -b^{220, 6}_1 c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ -p_1100 ∨ b^{220, 6}_0 c in DIMACS: 22313 22314 22315 -1100 -22316 0 22313 22314 22315 -1100 -22317 0 22313 22314 22315 -1100 22318 0 c 1+1 --> 2 c (-b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ b^{220, 5}_0 ∧ p_1100) -> (-b^{220, 6}_2 ∧ b^{220, 6}_1 ∧ -b^{220, 6}_0) c in CNF: c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ -p_1100 ∨ -b^{220, 6}_2 c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ -p_1100 ∨ b^{220, 6}_1 c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ -p_1100 ∨ -b^{220, 6}_0 c in DIMACS: 22313 22314 -22315 -1100 -22316 0 22313 22314 -22315 -1100 22317 0 22313 22314 -22315 -1100 -22318 0 c 2+1 --> break c (-b^{220, 5}_2 ∧ b^{220, 5}_1 ∧ -b^{220, 5}_0 ∧ p_1100) -> break c in CNF: c b^{220, 5}_2 ∨ -b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ -p_1100 ∨ break c in DIMACS: 22313 -22314 22315 -1100 1162 0 c 2-1 --> 1 c (-b^{220, 5}_2 ∧ b^{220, 5}_1 ∧ -b^{220, 5}_0 ∧ -p_1100) -> (-b^{220, 6}_2 ∧ -b^{220, 6}_1 ∧ b^{220, 6}_0) c in CNF: c b^{220, 5}_2 ∨ -b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ p_1100 ∨ -b^{220, 6}_2 c b^{220, 5}_2 ∨ -b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ p_1100 ∨ -b^{220, 6}_1 c b^{220, 5}_2 ∨ -b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ p_1100 ∨ b^{220, 6}_0 c in DIMACS: 22313 -22314 22315 1100 -22316 0 22313 -22314 22315 1100 -22317 0 22313 -22314 22315 1100 22318 0 c 1-1 --> 0 c (-b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ b^{220, 5}_0 ∧ -p_1100) -> (-b^{220, 6}_2 ∧ -b^{220, 6}_1 ∧ -b^{220, 6}_0) c in CNF: c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ p_1100 ∨ -b^{220, 6}_2 c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ p_1100 ∨ -b^{220, 6}_1 c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ p_1100 ∨ -b^{220, 6}_0 c in DIMACS: 22313 22314 -22315 1100 -22316 0 22313 22314 -22315 1100 -22317 0 22313 22314 -22315 1100 -22318 0 c 0-1 --> -1 c (-b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ -b^{220, 5}_0 ∧ -p_1100) -> ( b^{220, 6}_2 ∧ -b^{220, 6}_1 ∧ b^{220, 6}_0) c in CNF: c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ p_1100 ∨ b^{220, 6}_2 c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ p_1100 ∨ -b^{220, 6}_1 c b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ p_1100 ∨ b^{220, 6}_0 c in DIMACS: 22313 22314 22315 1100 22316 0 22313 22314 22315 1100 -22317 0 22313 22314 22315 1100 22318 0 c -1-1 --> -2 c ( b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ b^{220, 5}_0 ∧ -p_1100) -> ( b^{220, 6}_2 ∧ b^{220, 6}_1 ∧ -b^{220, 6}_0) c in CNF: c -b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ p_1100 ∨ b^{220, 6}_2 c -b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ p_1100 ∨ b^{220, 6}_1 c -b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ p_1100 ∨ -b^{220, 6}_0 c in DIMACS: -22313 22314 -22315 1100 22316 0 -22313 22314 -22315 1100 22317 0 -22313 22314 -22315 1100 -22318 0 c -2-1 --> break c ( b^{220, 5}_2 ∧ b^{220, 5}_1 ∧ -b^{220, 5}_0 ∧ -p_1100) -> break c in CNF: c -b^{220, 5}_2 ∨ -b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ p_1100 ∨ break c in DIMACS: -22313 -22314 22315 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{220, 5}_2 ∧ -b^{220, 5}_1 ∧ -b^{220, 5}_0 ∧ true) c in CNF: c -b^{220, 5}_2 ∨ b^{220, 5}_1 ∨ b^{220, 5}_0 ∨ false c in DIMACS: -22313 22314 22315 0 c 3 does not represent an automaton state. c -(-b^{220, 5}_2 ∧ b^{220, 5}_1 ∧ b^{220, 5}_0 ∧ true) c in CNF: c b^{220, 5}_2 ∨ -b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ false c in DIMACS: 22313 -22314 -22315 0 c -3 does not represent an automaton state. c -( b^{220, 5}_2 ∧ b^{220, 5}_1 ∧ b^{220, 5}_0 ∧ true) c in CNF: c -b^{220, 5}_2 ∨ -b^{220, 5}_1 ∨ -b^{220, 5}_0 ∨ false c in DIMACS: -22313 -22314 -22315 0 c INIT for k = 221 c -b^{221, 1}_2 c -b^{221, 1}_1 c -b^{221, 1}_0 c in DIMACS: -22319 0 -22320 0 -22321 0 c Transitions for k = 221 c i = 1 c -2+1 --> -1 c ( b^{221, 1}_2 ∧ b^{221, 1}_1 ∧ -b^{221, 1}_0 ∧ p_221) -> ( b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ b^{221, 2}_0) c in CNF: c -b^{221, 1}_2 ∨ -b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ -p_221 ∨ b^{221, 2}_2 c -b^{221, 1}_2 ∨ -b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ -p_221 ∨ -b^{221, 2}_1 c -b^{221, 1}_2 ∨ -b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ -p_221 ∨ b^{221, 2}_0 c in DIMACS: -22319 -22320 22321 -221 22322 0 -22319 -22320 22321 -221 -22323 0 -22319 -22320 22321 -221 22324 0 c -1+1 --> 0 c ( b^{221, 1}_2 ∧ -b^{221, 1}_1 ∧ b^{221, 1}_0 ∧ p_221) -> (-b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ -b^{221, 2}_0) c in CNF: c -b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ -p_221 ∨ -b^{221, 2}_2 c -b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ -p_221 ∨ -b^{221, 2}_1 c -b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ -p_221 ∨ -b^{221, 2}_0 c in DIMACS: -22319 22320 -22321 -221 -22322 0 -22319 22320 -22321 -221 -22323 0 -22319 22320 -22321 -221 -22324 0 c 0+1 --> 1 c (-b^{221, 1}_2 ∧ -b^{221, 1}_1 ∧ -b^{221, 1}_0 ∧ p_221) -> (-b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ b^{221, 2}_0) c in CNF: c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ -p_221 ∨ -b^{221, 2}_2 c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ -p_221 ∨ -b^{221, 2}_1 c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ -p_221 ∨ b^{221, 2}_0 c in DIMACS: 22319 22320 22321 -221 -22322 0 22319 22320 22321 -221 -22323 0 22319 22320 22321 -221 22324 0 c 1+1 --> 2 c (-b^{221, 1}_2 ∧ -b^{221, 1}_1 ∧ b^{221, 1}_0 ∧ p_221) -> (-b^{221, 2}_2 ∧ b^{221, 2}_1 ∧ -b^{221, 2}_0) c in CNF: c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ -p_221 ∨ -b^{221, 2}_2 c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ -p_221 ∨ b^{221, 2}_1 c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ -p_221 ∨ -b^{221, 2}_0 c in DIMACS: 22319 22320 -22321 -221 -22322 0 22319 22320 -22321 -221 22323 0 22319 22320 -22321 -221 -22324 0 c 2+1 --> break c (-b^{221, 1}_2 ∧ b^{221, 1}_1 ∧ -b^{221, 1}_0 ∧ p_221) -> break c in CNF: c b^{221, 1}_2 ∨ -b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ -p_221 ∨ break c in DIMACS: 22319 -22320 22321 -221 1162 0 c 2-1 --> 1 c (-b^{221, 1}_2 ∧ b^{221, 1}_1 ∧ -b^{221, 1}_0 ∧ -p_221) -> (-b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ b^{221, 2}_0) c in CNF: c b^{221, 1}_2 ∨ -b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ p_221 ∨ -b^{221, 2}_2 c b^{221, 1}_2 ∨ -b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ p_221 ∨ -b^{221, 2}_1 c b^{221, 1}_2 ∨ -b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ p_221 ∨ b^{221, 2}_0 c in DIMACS: 22319 -22320 22321 221 -22322 0 22319 -22320 22321 221 -22323 0 22319 -22320 22321 221 22324 0 c 1-1 --> 0 c (-b^{221, 1}_2 ∧ -b^{221, 1}_1 ∧ b^{221, 1}_0 ∧ -p_221) -> (-b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ -b^{221, 2}_0) c in CNF: c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ p_221 ∨ -b^{221, 2}_2 c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ p_221 ∨ -b^{221, 2}_1 c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ p_221 ∨ -b^{221, 2}_0 c in DIMACS: 22319 22320 -22321 221 -22322 0 22319 22320 -22321 221 -22323 0 22319 22320 -22321 221 -22324 0 c 0-1 --> -1 c (-b^{221, 1}_2 ∧ -b^{221, 1}_1 ∧ -b^{221, 1}_0 ∧ -p_221) -> ( b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ b^{221, 2}_0) c in CNF: c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ p_221 ∨ b^{221, 2}_2 c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ p_221 ∨ -b^{221, 2}_1 c b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ p_221 ∨ b^{221, 2}_0 c in DIMACS: 22319 22320 22321 221 22322 0 22319 22320 22321 221 -22323 0 22319 22320 22321 221 22324 0 c -1-1 --> -2 c ( b^{221, 1}_2 ∧ -b^{221, 1}_1 ∧ b^{221, 1}_0 ∧ -p_221) -> ( b^{221, 2}_2 ∧ b^{221, 2}_1 ∧ -b^{221, 2}_0) c in CNF: c -b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ p_221 ∨ b^{221, 2}_2 c -b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ p_221 ∨ b^{221, 2}_1 c -b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ p_221 ∨ -b^{221, 2}_0 c in DIMACS: -22319 22320 -22321 221 22322 0 -22319 22320 -22321 221 22323 0 -22319 22320 -22321 221 -22324 0 c -2-1 --> break c ( b^{221, 1}_2 ∧ b^{221, 1}_1 ∧ -b^{221, 1}_0 ∧ -p_221) -> break c in CNF: c -b^{221, 1}_2 ∨ -b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ p_221 ∨ break c in DIMACS: -22319 -22320 22321 221 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{221, 1}_2 ∧ -b^{221, 1}_1 ∧ -b^{221, 1}_0 ∧ true) c in CNF: c -b^{221, 1}_2 ∨ b^{221, 1}_1 ∨ b^{221, 1}_0 ∨ false c in DIMACS: -22319 22320 22321 0 c 3 does not represent an automaton state. c -(-b^{221, 1}_2 ∧ b^{221, 1}_1 ∧ b^{221, 1}_0 ∧ true) c in CNF: c b^{221, 1}_2 ∨ -b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ false c in DIMACS: 22319 -22320 -22321 0 c -3 does not represent an automaton state. c -( b^{221, 1}_2 ∧ b^{221, 1}_1 ∧ b^{221, 1}_0 ∧ true) c in CNF: c -b^{221, 1}_2 ∨ -b^{221, 1}_1 ∨ -b^{221, 1}_0 ∨ false c in DIMACS: -22319 -22320 -22321 0 c i = 2 c -2+1 --> -1 c ( b^{221, 2}_2 ∧ b^{221, 2}_1 ∧ -b^{221, 2}_0 ∧ p_442) -> ( b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ b^{221, 3}_0) c in CNF: c -b^{221, 2}_2 ∨ -b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ -p_442 ∨ b^{221, 3}_2 c -b^{221, 2}_2 ∨ -b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ -p_442 ∨ -b^{221, 3}_1 c -b^{221, 2}_2 ∨ -b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ -p_442 ∨ b^{221, 3}_0 c in DIMACS: -22322 -22323 22324 -442 22325 0 -22322 -22323 22324 -442 -22326 0 -22322 -22323 22324 -442 22327 0 c -1+1 --> 0 c ( b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ b^{221, 2}_0 ∧ p_442) -> (-b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ -b^{221, 3}_0) c in CNF: c -b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ -p_442 ∨ -b^{221, 3}_2 c -b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ -p_442 ∨ -b^{221, 3}_1 c -b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ -p_442 ∨ -b^{221, 3}_0 c in DIMACS: -22322 22323 -22324 -442 -22325 0 -22322 22323 -22324 -442 -22326 0 -22322 22323 -22324 -442 -22327 0 c 0+1 --> 1 c (-b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ -b^{221, 2}_0 ∧ p_442) -> (-b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ b^{221, 3}_0) c in CNF: c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ -p_442 ∨ -b^{221, 3}_2 c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ -p_442 ∨ -b^{221, 3}_1 c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ -p_442 ∨ b^{221, 3}_0 c in DIMACS: 22322 22323 22324 -442 -22325 0 22322 22323 22324 -442 -22326 0 22322 22323 22324 -442 22327 0 c 1+1 --> 2 c (-b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ b^{221, 2}_0 ∧ p_442) -> (-b^{221, 3}_2 ∧ b^{221, 3}_1 ∧ -b^{221, 3}_0) c in CNF: c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ -p_442 ∨ -b^{221, 3}_2 c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ -p_442 ∨ b^{221, 3}_1 c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ -p_442 ∨ -b^{221, 3}_0 c in DIMACS: 22322 22323 -22324 -442 -22325 0 22322 22323 -22324 -442 22326 0 22322 22323 -22324 -442 -22327 0 c 2+1 --> break c (-b^{221, 2}_2 ∧ b^{221, 2}_1 ∧ -b^{221, 2}_0 ∧ p_442) -> break c in CNF: c b^{221, 2}_2 ∨ -b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ -p_442 ∨ break c in DIMACS: 22322 -22323 22324 -442 1162 0 c 2-1 --> 1 c (-b^{221, 2}_2 ∧ b^{221, 2}_1 ∧ -b^{221, 2}_0 ∧ -p_442) -> (-b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ b^{221, 3}_0) c in CNF: c b^{221, 2}_2 ∨ -b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ p_442 ∨ -b^{221, 3}_2 c b^{221, 2}_2 ∨ -b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ p_442 ∨ -b^{221, 3}_1 c b^{221, 2}_2 ∨ -b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ p_442 ∨ b^{221, 3}_0 c in DIMACS: 22322 -22323 22324 442 -22325 0 22322 -22323 22324 442 -22326 0 22322 -22323 22324 442 22327 0 c 1-1 --> 0 c (-b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ b^{221, 2}_0 ∧ -p_442) -> (-b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ -b^{221, 3}_0) c in CNF: c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ p_442 ∨ -b^{221, 3}_2 c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ p_442 ∨ -b^{221, 3}_1 c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ p_442 ∨ -b^{221, 3}_0 c in DIMACS: 22322 22323 -22324 442 -22325 0 22322 22323 -22324 442 -22326 0 22322 22323 -22324 442 -22327 0 c 0-1 --> -1 c (-b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ -b^{221, 2}_0 ∧ -p_442) -> ( b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ b^{221, 3}_0) c in CNF: c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ p_442 ∨ b^{221, 3}_2 c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ p_442 ∨ -b^{221, 3}_1 c b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ p_442 ∨ b^{221, 3}_0 c in DIMACS: 22322 22323 22324 442 22325 0 22322 22323 22324 442 -22326 0 22322 22323 22324 442 22327 0 c -1-1 --> -2 c ( b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ b^{221, 2}_0 ∧ -p_442) -> ( b^{221, 3}_2 ∧ b^{221, 3}_1 ∧ -b^{221, 3}_0) c in CNF: c -b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ p_442 ∨ b^{221, 3}_2 c -b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ p_442 ∨ b^{221, 3}_1 c -b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ p_442 ∨ -b^{221, 3}_0 c in DIMACS: -22322 22323 -22324 442 22325 0 -22322 22323 -22324 442 22326 0 -22322 22323 -22324 442 -22327 0 c -2-1 --> break c ( b^{221, 2}_2 ∧ b^{221, 2}_1 ∧ -b^{221, 2}_0 ∧ -p_442) -> break c in CNF: c -b^{221, 2}_2 ∨ -b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ p_442 ∨ break c in DIMACS: -22322 -22323 22324 442 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{221, 2}_2 ∧ -b^{221, 2}_1 ∧ -b^{221, 2}_0 ∧ true) c in CNF: c -b^{221, 2}_2 ∨ b^{221, 2}_1 ∨ b^{221, 2}_0 ∨ false c in DIMACS: -22322 22323 22324 0 c 3 does not represent an automaton state. c -(-b^{221, 2}_2 ∧ b^{221, 2}_1 ∧ b^{221, 2}_0 ∧ true) c in CNF: c b^{221, 2}_2 ∨ -b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ false c in DIMACS: 22322 -22323 -22324 0 c -3 does not represent an automaton state. c -( b^{221, 2}_2 ∧ b^{221, 2}_1 ∧ b^{221, 2}_0 ∧ true) c in CNF: c -b^{221, 2}_2 ∨ -b^{221, 2}_1 ∨ -b^{221, 2}_0 ∨ false c in DIMACS: -22322 -22323 -22324 0 c i = 3 c -2+1 --> -1 c ( b^{221, 3}_2 ∧ b^{221, 3}_1 ∧ -b^{221, 3}_0 ∧ p_663) -> ( b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ b^{221, 4}_0) c in CNF: c -b^{221, 3}_2 ∨ -b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ -p_663 ∨ b^{221, 4}_2 c -b^{221, 3}_2 ∨ -b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ -p_663 ∨ -b^{221, 4}_1 c -b^{221, 3}_2 ∨ -b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ -p_663 ∨ b^{221, 4}_0 c in DIMACS: -22325 -22326 22327 -663 22328 0 -22325 -22326 22327 -663 -22329 0 -22325 -22326 22327 -663 22330 0 c -1+1 --> 0 c ( b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ b^{221, 3}_0 ∧ p_663) -> (-b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ -b^{221, 4}_0) c in CNF: c -b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ -p_663 ∨ -b^{221, 4}_2 c -b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ -p_663 ∨ -b^{221, 4}_1 c -b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ -p_663 ∨ -b^{221, 4}_0 c in DIMACS: -22325 22326 -22327 -663 -22328 0 -22325 22326 -22327 -663 -22329 0 -22325 22326 -22327 -663 -22330 0 c 0+1 --> 1 c (-b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ -b^{221, 3}_0 ∧ p_663) -> (-b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ b^{221, 4}_0) c in CNF: c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ -p_663 ∨ -b^{221, 4}_2 c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ -p_663 ∨ -b^{221, 4}_1 c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ -p_663 ∨ b^{221, 4}_0 c in DIMACS: 22325 22326 22327 -663 -22328 0 22325 22326 22327 -663 -22329 0 22325 22326 22327 -663 22330 0 c 1+1 --> 2 c (-b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ b^{221, 3}_0 ∧ p_663) -> (-b^{221, 4}_2 ∧ b^{221, 4}_1 ∧ -b^{221, 4}_0) c in CNF: c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ -p_663 ∨ -b^{221, 4}_2 c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ -p_663 ∨ b^{221, 4}_1 c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ -p_663 ∨ -b^{221, 4}_0 c in DIMACS: 22325 22326 -22327 -663 -22328 0 22325 22326 -22327 -663 22329 0 22325 22326 -22327 -663 -22330 0 c 2+1 --> break c (-b^{221, 3}_2 ∧ b^{221, 3}_1 ∧ -b^{221, 3}_0 ∧ p_663) -> break c in CNF: c b^{221, 3}_2 ∨ -b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ -p_663 ∨ break c in DIMACS: 22325 -22326 22327 -663 1162 0 c 2-1 --> 1 c (-b^{221, 3}_2 ∧ b^{221, 3}_1 ∧ -b^{221, 3}_0 ∧ -p_663) -> (-b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ b^{221, 4}_0) c in CNF: c b^{221, 3}_2 ∨ -b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ p_663 ∨ -b^{221, 4}_2 c b^{221, 3}_2 ∨ -b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ p_663 ∨ -b^{221, 4}_1 c b^{221, 3}_2 ∨ -b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ p_663 ∨ b^{221, 4}_0 c in DIMACS: 22325 -22326 22327 663 -22328 0 22325 -22326 22327 663 -22329 0 22325 -22326 22327 663 22330 0 c 1-1 --> 0 c (-b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ b^{221, 3}_0 ∧ -p_663) -> (-b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ -b^{221, 4}_0) c in CNF: c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ p_663 ∨ -b^{221, 4}_2 c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ p_663 ∨ -b^{221, 4}_1 c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ p_663 ∨ -b^{221, 4}_0 c in DIMACS: 22325 22326 -22327 663 -22328 0 22325 22326 -22327 663 -22329 0 22325 22326 -22327 663 -22330 0 c 0-1 --> -1 c (-b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ -b^{221, 3}_0 ∧ -p_663) -> ( b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ b^{221, 4}_0) c in CNF: c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ p_663 ∨ b^{221, 4}_2 c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ p_663 ∨ -b^{221, 4}_1 c b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ p_663 ∨ b^{221, 4}_0 c in DIMACS: 22325 22326 22327 663 22328 0 22325 22326 22327 663 -22329 0 22325 22326 22327 663 22330 0 c -1-1 --> -2 c ( b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ b^{221, 3}_0 ∧ -p_663) -> ( b^{221, 4}_2 ∧ b^{221, 4}_1 ∧ -b^{221, 4}_0) c in CNF: c -b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ p_663 ∨ b^{221, 4}_2 c -b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ p_663 ∨ b^{221, 4}_1 c -b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ p_663 ∨ -b^{221, 4}_0 c in DIMACS: -22325 22326 -22327 663 22328 0 -22325 22326 -22327 663 22329 0 -22325 22326 -22327 663 -22330 0 c -2-1 --> break c ( b^{221, 3}_2 ∧ b^{221, 3}_1 ∧ -b^{221, 3}_0 ∧ -p_663) -> break c in CNF: c -b^{221, 3}_2 ∨ -b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ p_663 ∨ break c in DIMACS: -22325 -22326 22327 663 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{221, 3}_2 ∧ -b^{221, 3}_1 ∧ -b^{221, 3}_0 ∧ true) c in CNF: c -b^{221, 3}_2 ∨ b^{221, 3}_1 ∨ b^{221, 3}_0 ∨ false c in DIMACS: -22325 22326 22327 0 c 3 does not represent an automaton state. c -(-b^{221, 3}_2 ∧ b^{221, 3}_1 ∧ b^{221, 3}_0 ∧ true) c in CNF: c b^{221, 3}_2 ∨ -b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ false c in DIMACS: 22325 -22326 -22327 0 c -3 does not represent an automaton state. c -( b^{221, 3}_2 ∧ b^{221, 3}_1 ∧ b^{221, 3}_0 ∧ true) c in CNF: c -b^{221, 3}_2 ∨ -b^{221, 3}_1 ∨ -b^{221, 3}_0 ∨ false c in DIMACS: -22325 -22326 -22327 0 c i = 4 c -2+1 --> -1 c ( b^{221, 4}_2 ∧ b^{221, 4}_1 ∧ -b^{221, 4}_0 ∧ p_884) -> ( b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ b^{221, 5}_0) c in CNF: c -b^{221, 4}_2 ∨ -b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ -p_884 ∨ b^{221, 5}_2 c -b^{221, 4}_2 ∨ -b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ -p_884 ∨ -b^{221, 5}_1 c -b^{221, 4}_2 ∨ -b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ -p_884 ∨ b^{221, 5}_0 c in DIMACS: -22328 -22329 22330 -884 22331 0 -22328 -22329 22330 -884 -22332 0 -22328 -22329 22330 -884 22333 0 c -1+1 --> 0 c ( b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ b^{221, 4}_0 ∧ p_884) -> (-b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ -b^{221, 5}_0) c in CNF: c -b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ -p_884 ∨ -b^{221, 5}_2 c -b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ -p_884 ∨ -b^{221, 5}_1 c -b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ -p_884 ∨ -b^{221, 5}_0 c in DIMACS: -22328 22329 -22330 -884 -22331 0 -22328 22329 -22330 -884 -22332 0 -22328 22329 -22330 -884 -22333 0 c 0+1 --> 1 c (-b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ -b^{221, 4}_0 ∧ p_884) -> (-b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ b^{221, 5}_0) c in CNF: c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ -p_884 ∨ -b^{221, 5}_2 c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ -p_884 ∨ -b^{221, 5}_1 c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ -p_884 ∨ b^{221, 5}_0 c in DIMACS: 22328 22329 22330 -884 -22331 0 22328 22329 22330 -884 -22332 0 22328 22329 22330 -884 22333 0 c 1+1 --> 2 c (-b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ b^{221, 4}_0 ∧ p_884) -> (-b^{221, 5}_2 ∧ b^{221, 5}_1 ∧ -b^{221, 5}_0) c in CNF: c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ -p_884 ∨ -b^{221, 5}_2 c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ -p_884 ∨ b^{221, 5}_1 c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ -p_884 ∨ -b^{221, 5}_0 c in DIMACS: 22328 22329 -22330 -884 -22331 0 22328 22329 -22330 -884 22332 0 22328 22329 -22330 -884 -22333 0 c 2+1 --> break c (-b^{221, 4}_2 ∧ b^{221, 4}_1 ∧ -b^{221, 4}_0 ∧ p_884) -> break c in CNF: c b^{221, 4}_2 ∨ -b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ -p_884 ∨ break c in DIMACS: 22328 -22329 22330 -884 1162 0 c 2-1 --> 1 c (-b^{221, 4}_2 ∧ b^{221, 4}_1 ∧ -b^{221, 4}_0 ∧ -p_884) -> (-b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ b^{221, 5}_0) c in CNF: c b^{221, 4}_2 ∨ -b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ p_884 ∨ -b^{221, 5}_2 c b^{221, 4}_2 ∨ -b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ p_884 ∨ -b^{221, 5}_1 c b^{221, 4}_2 ∨ -b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ p_884 ∨ b^{221, 5}_0 c in DIMACS: 22328 -22329 22330 884 -22331 0 22328 -22329 22330 884 -22332 0 22328 -22329 22330 884 22333 0 c 1-1 --> 0 c (-b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ b^{221, 4}_0 ∧ -p_884) -> (-b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ -b^{221, 5}_0) c in CNF: c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ p_884 ∨ -b^{221, 5}_2 c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ p_884 ∨ -b^{221, 5}_1 c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ p_884 ∨ -b^{221, 5}_0 c in DIMACS: 22328 22329 -22330 884 -22331 0 22328 22329 -22330 884 -22332 0 22328 22329 -22330 884 -22333 0 c 0-1 --> -1 c (-b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ -b^{221, 4}_0 ∧ -p_884) -> ( b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ b^{221, 5}_0) c in CNF: c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ p_884 ∨ b^{221, 5}_2 c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ p_884 ∨ -b^{221, 5}_1 c b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ p_884 ∨ b^{221, 5}_0 c in DIMACS: 22328 22329 22330 884 22331 0 22328 22329 22330 884 -22332 0 22328 22329 22330 884 22333 0 c -1-1 --> -2 c ( b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ b^{221, 4}_0 ∧ -p_884) -> ( b^{221, 5}_2 ∧ b^{221, 5}_1 ∧ -b^{221, 5}_0) c in CNF: c -b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ p_884 ∨ b^{221, 5}_2 c -b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ p_884 ∨ b^{221, 5}_1 c -b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ p_884 ∨ -b^{221, 5}_0 c in DIMACS: -22328 22329 -22330 884 22331 0 -22328 22329 -22330 884 22332 0 -22328 22329 -22330 884 -22333 0 c -2-1 --> break c ( b^{221, 4}_2 ∧ b^{221, 4}_1 ∧ -b^{221, 4}_0 ∧ -p_884) -> break c in CNF: c -b^{221, 4}_2 ∨ -b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ p_884 ∨ break c in DIMACS: -22328 -22329 22330 884 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{221, 4}_2 ∧ -b^{221, 4}_1 ∧ -b^{221, 4}_0 ∧ true) c in CNF: c -b^{221, 4}_2 ∨ b^{221, 4}_1 ∨ b^{221, 4}_0 ∨ false c in DIMACS: -22328 22329 22330 0 c 3 does not represent an automaton state. c -(-b^{221, 4}_2 ∧ b^{221, 4}_1 ∧ b^{221, 4}_0 ∧ true) c in CNF: c b^{221, 4}_2 ∨ -b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ false c in DIMACS: 22328 -22329 -22330 0 c -3 does not represent an automaton state. c -( b^{221, 4}_2 ∧ b^{221, 4}_1 ∧ b^{221, 4}_0 ∧ true) c in CNF: c -b^{221, 4}_2 ∨ -b^{221, 4}_1 ∨ -b^{221, 4}_0 ∨ false c in DIMACS: -22328 -22329 -22330 0 c i = 5 c -2+1 --> -1 c ( b^{221, 5}_2 ∧ b^{221, 5}_1 ∧ -b^{221, 5}_0 ∧ p_1105) -> ( b^{221, 6}_2 ∧ -b^{221, 6}_1 ∧ b^{221, 6}_0) c in CNF: c -b^{221, 5}_2 ∨ -b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ -p_1105 ∨ b^{221, 6}_2 c -b^{221, 5}_2 ∨ -b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ -p_1105 ∨ -b^{221, 6}_1 c -b^{221, 5}_2 ∨ -b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ -p_1105 ∨ b^{221, 6}_0 c in DIMACS: -22331 -22332 22333 -1105 22334 0 -22331 -22332 22333 -1105 -22335 0 -22331 -22332 22333 -1105 22336 0 c -1+1 --> 0 c ( b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ b^{221, 5}_0 ∧ p_1105) -> (-b^{221, 6}_2 ∧ -b^{221, 6}_1 ∧ -b^{221, 6}_0) c in CNF: c -b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ -p_1105 ∨ -b^{221, 6}_2 c -b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ -p_1105 ∨ -b^{221, 6}_1 c -b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ -p_1105 ∨ -b^{221, 6}_0 c in DIMACS: -22331 22332 -22333 -1105 -22334 0 -22331 22332 -22333 -1105 -22335 0 -22331 22332 -22333 -1105 -22336 0 c 0+1 --> 1 c (-b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ -b^{221, 5}_0 ∧ p_1105) -> (-b^{221, 6}_2 ∧ -b^{221, 6}_1 ∧ b^{221, 6}_0) c in CNF: c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ -p_1105 ∨ -b^{221, 6}_2 c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ -p_1105 ∨ -b^{221, 6}_1 c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ -p_1105 ∨ b^{221, 6}_0 c in DIMACS: 22331 22332 22333 -1105 -22334 0 22331 22332 22333 -1105 -22335 0 22331 22332 22333 -1105 22336 0 c 1+1 --> 2 c (-b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ b^{221, 5}_0 ∧ p_1105) -> (-b^{221, 6}_2 ∧ b^{221, 6}_1 ∧ -b^{221, 6}_0) c in CNF: c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ -p_1105 ∨ -b^{221, 6}_2 c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ -p_1105 ∨ b^{221, 6}_1 c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ -p_1105 ∨ -b^{221, 6}_0 c in DIMACS: 22331 22332 -22333 -1105 -22334 0 22331 22332 -22333 -1105 22335 0 22331 22332 -22333 -1105 -22336 0 c 2+1 --> break c (-b^{221, 5}_2 ∧ b^{221, 5}_1 ∧ -b^{221, 5}_0 ∧ p_1105) -> break c in CNF: c b^{221, 5}_2 ∨ -b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ -p_1105 ∨ break c in DIMACS: 22331 -22332 22333 -1105 1162 0 c 2-1 --> 1 c (-b^{221, 5}_2 ∧ b^{221, 5}_1 ∧ -b^{221, 5}_0 ∧ -p_1105) -> (-b^{221, 6}_2 ∧ -b^{221, 6}_1 ∧ b^{221, 6}_0) c in CNF: c b^{221, 5}_2 ∨ -b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ p_1105 ∨ -b^{221, 6}_2 c b^{221, 5}_2 ∨ -b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ p_1105 ∨ -b^{221, 6}_1 c b^{221, 5}_2 ∨ -b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ p_1105 ∨ b^{221, 6}_0 c in DIMACS: 22331 -22332 22333 1105 -22334 0 22331 -22332 22333 1105 -22335 0 22331 -22332 22333 1105 22336 0 c 1-1 --> 0 c (-b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ b^{221, 5}_0 ∧ -p_1105) -> (-b^{221, 6}_2 ∧ -b^{221, 6}_1 ∧ -b^{221, 6}_0) c in CNF: c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ p_1105 ∨ -b^{221, 6}_2 c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ p_1105 ∨ -b^{221, 6}_1 c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ p_1105 ∨ -b^{221, 6}_0 c in DIMACS: 22331 22332 -22333 1105 -22334 0 22331 22332 -22333 1105 -22335 0 22331 22332 -22333 1105 -22336 0 c 0-1 --> -1 c (-b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ -b^{221, 5}_0 ∧ -p_1105) -> ( b^{221, 6}_2 ∧ -b^{221, 6}_1 ∧ b^{221, 6}_0) c in CNF: c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ p_1105 ∨ b^{221, 6}_2 c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ p_1105 ∨ -b^{221, 6}_1 c b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ p_1105 ∨ b^{221, 6}_0 c in DIMACS: 22331 22332 22333 1105 22334 0 22331 22332 22333 1105 -22335 0 22331 22332 22333 1105 22336 0 c -1-1 --> -2 c ( b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ b^{221, 5}_0 ∧ -p_1105) -> ( b^{221, 6}_2 ∧ b^{221, 6}_1 ∧ -b^{221, 6}_0) c in CNF: c -b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ p_1105 ∨ b^{221, 6}_2 c -b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ p_1105 ∨ b^{221, 6}_1 c -b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ p_1105 ∨ -b^{221, 6}_0 c in DIMACS: -22331 22332 -22333 1105 22334 0 -22331 22332 -22333 1105 22335 0 -22331 22332 -22333 1105 -22336 0 c -2-1 --> break c ( b^{221, 5}_2 ∧ b^{221, 5}_1 ∧ -b^{221, 5}_0 ∧ -p_1105) -> break c in CNF: c -b^{221, 5}_2 ∨ -b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ p_1105 ∨ break c in DIMACS: -22331 -22332 22333 1105 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{221, 5}_2 ∧ -b^{221, 5}_1 ∧ -b^{221, 5}_0 ∧ true) c in CNF: c -b^{221, 5}_2 ∨ b^{221, 5}_1 ∨ b^{221, 5}_0 ∨ false c in DIMACS: -22331 22332 22333 0 c 3 does not represent an automaton state. c -(-b^{221, 5}_2 ∧ b^{221, 5}_1 ∧ b^{221, 5}_0 ∧ true) c in CNF: c b^{221, 5}_2 ∨ -b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ false c in DIMACS: 22331 -22332 -22333 0 c -3 does not represent an automaton state. c -( b^{221, 5}_2 ∧ b^{221, 5}_1 ∧ b^{221, 5}_0 ∧ true) c in CNF: c -b^{221, 5}_2 ∨ -b^{221, 5}_1 ∨ -b^{221, 5}_0 ∨ false c in DIMACS: -22331 -22332 -22333 0 c INIT for k = 222 c -b^{222, 1}_2 c -b^{222, 1}_1 c -b^{222, 1}_0 c in DIMACS: -22337 0 -22338 0 -22339 0 c Transitions for k = 222 c i = 1 c -2+1 --> -1 c ( b^{222, 1}_2 ∧ b^{222, 1}_1 ∧ -b^{222, 1}_0 ∧ p_222) -> ( b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ b^{222, 2}_0) c in CNF: c -b^{222, 1}_2 ∨ -b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ -p_222 ∨ b^{222, 2}_2 c -b^{222, 1}_2 ∨ -b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ -p_222 ∨ -b^{222, 2}_1 c -b^{222, 1}_2 ∨ -b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ -p_222 ∨ b^{222, 2}_0 c in DIMACS: -22337 -22338 22339 -222 22340 0 -22337 -22338 22339 -222 -22341 0 -22337 -22338 22339 -222 22342 0 c -1+1 --> 0 c ( b^{222, 1}_2 ∧ -b^{222, 1}_1 ∧ b^{222, 1}_0 ∧ p_222) -> (-b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ -b^{222, 2}_0) c in CNF: c -b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ -p_222 ∨ -b^{222, 2}_2 c -b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ -p_222 ∨ -b^{222, 2}_1 c -b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ -p_222 ∨ -b^{222, 2}_0 c in DIMACS: -22337 22338 -22339 -222 -22340 0 -22337 22338 -22339 -222 -22341 0 -22337 22338 -22339 -222 -22342 0 c 0+1 --> 1 c (-b^{222, 1}_2 ∧ -b^{222, 1}_1 ∧ -b^{222, 1}_0 ∧ p_222) -> (-b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ b^{222, 2}_0) c in CNF: c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ -p_222 ∨ -b^{222, 2}_2 c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ -p_222 ∨ -b^{222, 2}_1 c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ -p_222 ∨ b^{222, 2}_0 c in DIMACS: 22337 22338 22339 -222 -22340 0 22337 22338 22339 -222 -22341 0 22337 22338 22339 -222 22342 0 c 1+1 --> 2 c (-b^{222, 1}_2 ∧ -b^{222, 1}_1 ∧ b^{222, 1}_0 ∧ p_222) -> (-b^{222, 2}_2 ∧ b^{222, 2}_1 ∧ -b^{222, 2}_0) c in CNF: c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ -p_222 ∨ -b^{222, 2}_2 c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ -p_222 ∨ b^{222, 2}_1 c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ -p_222 ∨ -b^{222, 2}_0 c in DIMACS: 22337 22338 -22339 -222 -22340 0 22337 22338 -22339 -222 22341 0 22337 22338 -22339 -222 -22342 0 c 2+1 --> break c (-b^{222, 1}_2 ∧ b^{222, 1}_1 ∧ -b^{222, 1}_0 ∧ p_222) -> break c in CNF: c b^{222, 1}_2 ∨ -b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ -p_222 ∨ break c in DIMACS: 22337 -22338 22339 -222 1162 0 c 2-1 --> 1 c (-b^{222, 1}_2 ∧ b^{222, 1}_1 ∧ -b^{222, 1}_0 ∧ -p_222) -> (-b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ b^{222, 2}_0) c in CNF: c b^{222, 1}_2 ∨ -b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ p_222 ∨ -b^{222, 2}_2 c b^{222, 1}_2 ∨ -b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ p_222 ∨ -b^{222, 2}_1 c b^{222, 1}_2 ∨ -b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ p_222 ∨ b^{222, 2}_0 c in DIMACS: 22337 -22338 22339 222 -22340 0 22337 -22338 22339 222 -22341 0 22337 -22338 22339 222 22342 0 c 1-1 --> 0 c (-b^{222, 1}_2 ∧ -b^{222, 1}_1 ∧ b^{222, 1}_0 ∧ -p_222) -> (-b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ -b^{222, 2}_0) c in CNF: c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ p_222 ∨ -b^{222, 2}_2 c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ p_222 ∨ -b^{222, 2}_1 c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ p_222 ∨ -b^{222, 2}_0 c in DIMACS: 22337 22338 -22339 222 -22340 0 22337 22338 -22339 222 -22341 0 22337 22338 -22339 222 -22342 0 c 0-1 --> -1 c (-b^{222, 1}_2 ∧ -b^{222, 1}_1 ∧ -b^{222, 1}_0 ∧ -p_222) -> ( b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ b^{222, 2}_0) c in CNF: c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ p_222 ∨ b^{222, 2}_2 c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ p_222 ∨ -b^{222, 2}_1 c b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ p_222 ∨ b^{222, 2}_0 c in DIMACS: 22337 22338 22339 222 22340 0 22337 22338 22339 222 -22341 0 22337 22338 22339 222 22342 0 c -1-1 --> -2 c ( b^{222, 1}_2 ∧ -b^{222, 1}_1 ∧ b^{222, 1}_0 ∧ -p_222) -> ( b^{222, 2}_2 ∧ b^{222, 2}_1 ∧ -b^{222, 2}_0) c in CNF: c -b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ p_222 ∨ b^{222, 2}_2 c -b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ p_222 ∨ b^{222, 2}_1 c -b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ p_222 ∨ -b^{222, 2}_0 c in DIMACS: -22337 22338 -22339 222 22340 0 -22337 22338 -22339 222 22341 0 -22337 22338 -22339 222 -22342 0 c -2-1 --> break c ( b^{222, 1}_2 ∧ b^{222, 1}_1 ∧ -b^{222, 1}_0 ∧ -p_222) -> break c in CNF: c -b^{222, 1}_2 ∨ -b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ p_222 ∨ break c in DIMACS: -22337 -22338 22339 222 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{222, 1}_2 ∧ -b^{222, 1}_1 ∧ -b^{222, 1}_0 ∧ true) c in CNF: c -b^{222, 1}_2 ∨ b^{222, 1}_1 ∨ b^{222, 1}_0 ∨ false c in DIMACS: -22337 22338 22339 0 c 3 does not represent an automaton state. c -(-b^{222, 1}_2 ∧ b^{222, 1}_1 ∧ b^{222, 1}_0 ∧ true) c in CNF: c b^{222, 1}_2 ∨ -b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ false c in DIMACS: 22337 -22338 -22339 0 c -3 does not represent an automaton state. c -( b^{222, 1}_2 ∧ b^{222, 1}_1 ∧ b^{222, 1}_0 ∧ true) c in CNF: c -b^{222, 1}_2 ∨ -b^{222, 1}_1 ∨ -b^{222, 1}_0 ∨ false c in DIMACS: -22337 -22338 -22339 0 c i = 2 c -2+1 --> -1 c ( b^{222, 2}_2 ∧ b^{222, 2}_1 ∧ -b^{222, 2}_0 ∧ p_444) -> ( b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ b^{222, 3}_0) c in CNF: c -b^{222, 2}_2 ∨ -b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ -p_444 ∨ b^{222, 3}_2 c -b^{222, 2}_2 ∨ -b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ -p_444 ∨ -b^{222, 3}_1 c -b^{222, 2}_2 ∨ -b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ -p_444 ∨ b^{222, 3}_0 c in DIMACS: -22340 -22341 22342 -444 22343 0 -22340 -22341 22342 -444 -22344 0 -22340 -22341 22342 -444 22345 0 c -1+1 --> 0 c ( b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ b^{222, 2}_0 ∧ p_444) -> (-b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ -b^{222, 3}_0) c in CNF: c -b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ -p_444 ∨ -b^{222, 3}_2 c -b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ -p_444 ∨ -b^{222, 3}_1 c -b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ -p_444 ∨ -b^{222, 3}_0 c in DIMACS: -22340 22341 -22342 -444 -22343 0 -22340 22341 -22342 -444 -22344 0 -22340 22341 -22342 -444 -22345 0 c 0+1 --> 1 c (-b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ -b^{222, 2}_0 ∧ p_444) -> (-b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ b^{222, 3}_0) c in CNF: c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ -p_444 ∨ -b^{222, 3}_2 c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ -p_444 ∨ -b^{222, 3}_1 c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ -p_444 ∨ b^{222, 3}_0 c in DIMACS: 22340 22341 22342 -444 -22343 0 22340 22341 22342 -444 -22344 0 22340 22341 22342 -444 22345 0 c 1+1 --> 2 c (-b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ b^{222, 2}_0 ∧ p_444) -> (-b^{222, 3}_2 ∧ b^{222, 3}_1 ∧ -b^{222, 3}_0) c in CNF: c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ -p_444 ∨ -b^{222, 3}_2 c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ -p_444 ∨ b^{222, 3}_1 c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ -p_444 ∨ -b^{222, 3}_0 c in DIMACS: 22340 22341 -22342 -444 -22343 0 22340 22341 -22342 -444 22344 0 22340 22341 -22342 -444 -22345 0 c 2+1 --> break c (-b^{222, 2}_2 ∧ b^{222, 2}_1 ∧ -b^{222, 2}_0 ∧ p_444) -> break c in CNF: c b^{222, 2}_2 ∨ -b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ -p_444 ∨ break c in DIMACS: 22340 -22341 22342 -444 1162 0 c 2-1 --> 1 c (-b^{222, 2}_2 ∧ b^{222, 2}_1 ∧ -b^{222, 2}_0 ∧ -p_444) -> (-b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ b^{222, 3}_0) c in CNF: c b^{222, 2}_2 ∨ -b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ p_444 ∨ -b^{222, 3}_2 c b^{222, 2}_2 ∨ -b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ p_444 ∨ -b^{222, 3}_1 c b^{222, 2}_2 ∨ -b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ p_444 ∨ b^{222, 3}_0 c in DIMACS: 22340 -22341 22342 444 -22343 0 22340 -22341 22342 444 -22344 0 22340 -22341 22342 444 22345 0 c 1-1 --> 0 c (-b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ b^{222, 2}_0 ∧ -p_444) -> (-b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ -b^{222, 3}_0) c in CNF: c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ p_444 ∨ -b^{222, 3}_2 c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ p_444 ∨ -b^{222, 3}_1 c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ p_444 ∨ -b^{222, 3}_0 c in DIMACS: 22340 22341 -22342 444 -22343 0 22340 22341 -22342 444 -22344 0 22340 22341 -22342 444 -22345 0 c 0-1 --> -1 c (-b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ -b^{222, 2}_0 ∧ -p_444) -> ( b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ b^{222, 3}_0) c in CNF: c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ p_444 ∨ b^{222, 3}_2 c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ p_444 ∨ -b^{222, 3}_1 c b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ p_444 ∨ b^{222, 3}_0 c in DIMACS: 22340 22341 22342 444 22343 0 22340 22341 22342 444 -22344 0 22340 22341 22342 444 22345 0 c -1-1 --> -2 c ( b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ b^{222, 2}_0 ∧ -p_444) -> ( b^{222, 3}_2 ∧ b^{222, 3}_1 ∧ -b^{222, 3}_0) c in CNF: c -b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ p_444 ∨ b^{222, 3}_2 c -b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ p_444 ∨ b^{222, 3}_1 c -b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ p_444 ∨ -b^{222, 3}_0 c in DIMACS: -22340 22341 -22342 444 22343 0 -22340 22341 -22342 444 22344 0 -22340 22341 -22342 444 -22345 0 c -2-1 --> break c ( b^{222, 2}_2 ∧ b^{222, 2}_1 ∧ -b^{222, 2}_0 ∧ -p_444) -> break c in CNF: c -b^{222, 2}_2 ∨ -b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ p_444 ∨ break c in DIMACS: -22340 -22341 22342 444 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{222, 2}_2 ∧ -b^{222, 2}_1 ∧ -b^{222, 2}_0 ∧ true) c in CNF: c -b^{222, 2}_2 ∨ b^{222, 2}_1 ∨ b^{222, 2}_0 ∨ false c in DIMACS: -22340 22341 22342 0 c 3 does not represent an automaton state. c -(-b^{222, 2}_2 ∧ b^{222, 2}_1 ∧ b^{222, 2}_0 ∧ true) c in CNF: c b^{222, 2}_2 ∨ -b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ false c in DIMACS: 22340 -22341 -22342 0 c -3 does not represent an automaton state. c -( b^{222, 2}_2 ∧ b^{222, 2}_1 ∧ b^{222, 2}_0 ∧ true) c in CNF: c -b^{222, 2}_2 ∨ -b^{222, 2}_1 ∨ -b^{222, 2}_0 ∨ false c in DIMACS: -22340 -22341 -22342 0 c i = 3 c -2+1 --> -1 c ( b^{222, 3}_2 ∧ b^{222, 3}_1 ∧ -b^{222, 3}_0 ∧ p_666) -> ( b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ b^{222, 4}_0) c in CNF: c -b^{222, 3}_2 ∨ -b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ -p_666 ∨ b^{222, 4}_2 c -b^{222, 3}_2 ∨ -b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ -p_666 ∨ -b^{222, 4}_1 c -b^{222, 3}_2 ∨ -b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ -p_666 ∨ b^{222, 4}_0 c in DIMACS: -22343 -22344 22345 -666 22346 0 -22343 -22344 22345 -666 -22347 0 -22343 -22344 22345 -666 22348 0 c -1+1 --> 0 c ( b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ b^{222, 3}_0 ∧ p_666) -> (-b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ -b^{222, 4}_0) c in CNF: c -b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ -p_666 ∨ -b^{222, 4}_2 c -b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ -p_666 ∨ -b^{222, 4}_1 c -b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ -p_666 ∨ -b^{222, 4}_0 c in DIMACS: -22343 22344 -22345 -666 -22346 0 -22343 22344 -22345 -666 -22347 0 -22343 22344 -22345 -666 -22348 0 c 0+1 --> 1 c (-b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ -b^{222, 3}_0 ∧ p_666) -> (-b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ b^{222, 4}_0) c in CNF: c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ -p_666 ∨ -b^{222, 4}_2 c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ -p_666 ∨ -b^{222, 4}_1 c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ -p_666 ∨ b^{222, 4}_0 c in DIMACS: 22343 22344 22345 -666 -22346 0 22343 22344 22345 -666 -22347 0 22343 22344 22345 -666 22348 0 c 1+1 --> 2 c (-b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ b^{222, 3}_0 ∧ p_666) -> (-b^{222, 4}_2 ∧ b^{222, 4}_1 ∧ -b^{222, 4}_0) c in CNF: c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ -p_666 ∨ -b^{222, 4}_2 c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ -p_666 ∨ b^{222, 4}_1 c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ -p_666 ∨ -b^{222, 4}_0 c in DIMACS: 22343 22344 -22345 -666 -22346 0 22343 22344 -22345 -666 22347 0 22343 22344 -22345 -666 -22348 0 c 2+1 --> break c (-b^{222, 3}_2 ∧ b^{222, 3}_1 ∧ -b^{222, 3}_0 ∧ p_666) -> break c in CNF: c b^{222, 3}_2 ∨ -b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ -p_666 ∨ break c in DIMACS: 22343 -22344 22345 -666 1162 0 c 2-1 --> 1 c (-b^{222, 3}_2 ∧ b^{222, 3}_1 ∧ -b^{222, 3}_0 ∧ -p_666) -> (-b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ b^{222, 4}_0) c in CNF: c b^{222, 3}_2 ∨ -b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ p_666 ∨ -b^{222, 4}_2 c b^{222, 3}_2 ∨ -b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ p_666 ∨ -b^{222, 4}_1 c b^{222, 3}_2 ∨ -b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ p_666 ∨ b^{222, 4}_0 c in DIMACS: 22343 -22344 22345 666 -22346 0 22343 -22344 22345 666 -22347 0 22343 -22344 22345 666 22348 0 c 1-1 --> 0 c (-b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ b^{222, 3}_0 ∧ -p_666) -> (-b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ -b^{222, 4}_0) c in CNF: c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ p_666 ∨ -b^{222, 4}_2 c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ p_666 ∨ -b^{222, 4}_1 c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ p_666 ∨ -b^{222, 4}_0 c in DIMACS: 22343 22344 -22345 666 -22346 0 22343 22344 -22345 666 -22347 0 22343 22344 -22345 666 -22348 0 c 0-1 --> -1 c (-b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ -b^{222, 3}_0 ∧ -p_666) -> ( b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ b^{222, 4}_0) c in CNF: c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ p_666 ∨ b^{222, 4}_2 c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ p_666 ∨ -b^{222, 4}_1 c b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ p_666 ∨ b^{222, 4}_0 c in DIMACS: 22343 22344 22345 666 22346 0 22343 22344 22345 666 -22347 0 22343 22344 22345 666 22348 0 c -1-1 --> -2 c ( b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ b^{222, 3}_0 ∧ -p_666) -> ( b^{222, 4}_2 ∧ b^{222, 4}_1 ∧ -b^{222, 4}_0) c in CNF: c -b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ p_666 ∨ b^{222, 4}_2 c -b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ p_666 ∨ b^{222, 4}_1 c -b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ p_666 ∨ -b^{222, 4}_0 c in DIMACS: -22343 22344 -22345 666 22346 0 -22343 22344 -22345 666 22347 0 -22343 22344 -22345 666 -22348 0 c -2-1 --> break c ( b^{222, 3}_2 ∧ b^{222, 3}_1 ∧ -b^{222, 3}_0 ∧ -p_666) -> break c in CNF: c -b^{222, 3}_2 ∨ -b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ p_666 ∨ break c in DIMACS: -22343 -22344 22345 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{222, 3}_2 ∧ -b^{222, 3}_1 ∧ -b^{222, 3}_0 ∧ true) c in CNF: c -b^{222, 3}_2 ∨ b^{222, 3}_1 ∨ b^{222, 3}_0 ∨ false c in DIMACS: -22343 22344 22345 0 c 3 does not represent an automaton state. c -(-b^{222, 3}_2 ∧ b^{222, 3}_1 ∧ b^{222, 3}_0 ∧ true) c in CNF: c b^{222, 3}_2 ∨ -b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ false c in DIMACS: 22343 -22344 -22345 0 c -3 does not represent an automaton state. c -( b^{222, 3}_2 ∧ b^{222, 3}_1 ∧ b^{222, 3}_0 ∧ true) c in CNF: c -b^{222, 3}_2 ∨ -b^{222, 3}_1 ∨ -b^{222, 3}_0 ∨ false c in DIMACS: -22343 -22344 -22345 0 c i = 4 c -2+1 --> -1 c ( b^{222, 4}_2 ∧ b^{222, 4}_1 ∧ -b^{222, 4}_0 ∧ p_888) -> ( b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ b^{222, 5}_0) c in CNF: c -b^{222, 4}_2 ∨ -b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ -p_888 ∨ b^{222, 5}_2 c -b^{222, 4}_2 ∨ -b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ -p_888 ∨ -b^{222, 5}_1 c -b^{222, 4}_2 ∨ -b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ -p_888 ∨ b^{222, 5}_0 c in DIMACS: -22346 -22347 22348 -888 22349 0 -22346 -22347 22348 -888 -22350 0 -22346 -22347 22348 -888 22351 0 c -1+1 --> 0 c ( b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ b^{222, 4}_0 ∧ p_888) -> (-b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ -b^{222, 5}_0) c in CNF: c -b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ -p_888 ∨ -b^{222, 5}_2 c -b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ -p_888 ∨ -b^{222, 5}_1 c -b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ -p_888 ∨ -b^{222, 5}_0 c in DIMACS: -22346 22347 -22348 -888 -22349 0 -22346 22347 -22348 -888 -22350 0 -22346 22347 -22348 -888 -22351 0 c 0+1 --> 1 c (-b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ -b^{222, 4}_0 ∧ p_888) -> (-b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ b^{222, 5}_0) c in CNF: c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ -p_888 ∨ -b^{222, 5}_2 c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ -p_888 ∨ -b^{222, 5}_1 c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ -p_888 ∨ b^{222, 5}_0 c in DIMACS: 22346 22347 22348 -888 -22349 0 22346 22347 22348 -888 -22350 0 22346 22347 22348 -888 22351 0 c 1+1 --> 2 c (-b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ b^{222, 4}_0 ∧ p_888) -> (-b^{222, 5}_2 ∧ b^{222, 5}_1 ∧ -b^{222, 5}_0) c in CNF: c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ -p_888 ∨ -b^{222, 5}_2 c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ -p_888 ∨ b^{222, 5}_1 c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ -p_888 ∨ -b^{222, 5}_0 c in DIMACS: 22346 22347 -22348 -888 -22349 0 22346 22347 -22348 -888 22350 0 22346 22347 -22348 -888 -22351 0 c 2+1 --> break c (-b^{222, 4}_2 ∧ b^{222, 4}_1 ∧ -b^{222, 4}_0 ∧ p_888) -> break c in CNF: c b^{222, 4}_2 ∨ -b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ -p_888 ∨ break c in DIMACS: 22346 -22347 22348 -888 1162 0 c 2-1 --> 1 c (-b^{222, 4}_2 ∧ b^{222, 4}_1 ∧ -b^{222, 4}_0 ∧ -p_888) -> (-b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ b^{222, 5}_0) c in CNF: c b^{222, 4}_2 ∨ -b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ p_888 ∨ -b^{222, 5}_2 c b^{222, 4}_2 ∨ -b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ p_888 ∨ -b^{222, 5}_1 c b^{222, 4}_2 ∨ -b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ p_888 ∨ b^{222, 5}_0 c in DIMACS: 22346 -22347 22348 888 -22349 0 22346 -22347 22348 888 -22350 0 22346 -22347 22348 888 22351 0 c 1-1 --> 0 c (-b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ b^{222, 4}_0 ∧ -p_888) -> (-b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ -b^{222, 5}_0) c in CNF: c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ p_888 ∨ -b^{222, 5}_2 c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ p_888 ∨ -b^{222, 5}_1 c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ p_888 ∨ -b^{222, 5}_0 c in DIMACS: 22346 22347 -22348 888 -22349 0 22346 22347 -22348 888 -22350 0 22346 22347 -22348 888 -22351 0 c 0-1 --> -1 c (-b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ -b^{222, 4}_0 ∧ -p_888) -> ( b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ b^{222, 5}_0) c in CNF: c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ p_888 ∨ b^{222, 5}_2 c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ p_888 ∨ -b^{222, 5}_1 c b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ p_888 ∨ b^{222, 5}_0 c in DIMACS: 22346 22347 22348 888 22349 0 22346 22347 22348 888 -22350 0 22346 22347 22348 888 22351 0 c -1-1 --> -2 c ( b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ b^{222, 4}_0 ∧ -p_888) -> ( b^{222, 5}_2 ∧ b^{222, 5}_1 ∧ -b^{222, 5}_0) c in CNF: c -b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ p_888 ∨ b^{222, 5}_2 c -b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ p_888 ∨ b^{222, 5}_1 c -b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ p_888 ∨ -b^{222, 5}_0 c in DIMACS: -22346 22347 -22348 888 22349 0 -22346 22347 -22348 888 22350 0 -22346 22347 -22348 888 -22351 0 c -2-1 --> break c ( b^{222, 4}_2 ∧ b^{222, 4}_1 ∧ -b^{222, 4}_0 ∧ -p_888) -> break c in CNF: c -b^{222, 4}_2 ∨ -b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ p_888 ∨ break c in DIMACS: -22346 -22347 22348 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{222, 4}_2 ∧ -b^{222, 4}_1 ∧ -b^{222, 4}_0 ∧ true) c in CNF: c -b^{222, 4}_2 ∨ b^{222, 4}_1 ∨ b^{222, 4}_0 ∨ false c in DIMACS: -22346 22347 22348 0 c 3 does not represent an automaton state. c -(-b^{222, 4}_2 ∧ b^{222, 4}_1 ∧ b^{222, 4}_0 ∧ true) c in CNF: c b^{222, 4}_2 ∨ -b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ false c in DIMACS: 22346 -22347 -22348 0 c -3 does not represent an automaton state. c -( b^{222, 4}_2 ∧ b^{222, 4}_1 ∧ b^{222, 4}_0 ∧ true) c in CNF: c -b^{222, 4}_2 ∨ -b^{222, 4}_1 ∨ -b^{222, 4}_0 ∨ false c in DIMACS: -22346 -22347 -22348 0 c i = 5 c -2+1 --> -1 c ( b^{222, 5}_2 ∧ b^{222, 5}_1 ∧ -b^{222, 5}_0 ∧ p_1110) -> ( b^{222, 6}_2 ∧ -b^{222, 6}_1 ∧ b^{222, 6}_0) c in CNF: c -b^{222, 5}_2 ∨ -b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ -p_1110 ∨ b^{222, 6}_2 c -b^{222, 5}_2 ∨ -b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ -p_1110 ∨ -b^{222, 6}_1 c -b^{222, 5}_2 ∨ -b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ -p_1110 ∨ b^{222, 6}_0 c in DIMACS: -22349 -22350 22351 -1110 22352 0 -22349 -22350 22351 -1110 -22353 0 -22349 -22350 22351 -1110 22354 0 c -1+1 --> 0 c ( b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ b^{222, 5}_0 ∧ p_1110) -> (-b^{222, 6}_2 ∧ -b^{222, 6}_1 ∧ -b^{222, 6}_0) c in CNF: c -b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ -p_1110 ∨ -b^{222, 6}_2 c -b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ -p_1110 ∨ -b^{222, 6}_1 c -b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ -p_1110 ∨ -b^{222, 6}_0 c in DIMACS: -22349 22350 -22351 -1110 -22352 0 -22349 22350 -22351 -1110 -22353 0 -22349 22350 -22351 -1110 -22354 0 c 0+1 --> 1 c (-b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ -b^{222, 5}_0 ∧ p_1110) -> (-b^{222, 6}_2 ∧ -b^{222, 6}_1 ∧ b^{222, 6}_0) c in CNF: c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ -p_1110 ∨ -b^{222, 6}_2 c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ -p_1110 ∨ -b^{222, 6}_1 c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ -p_1110 ∨ b^{222, 6}_0 c in DIMACS: 22349 22350 22351 -1110 -22352 0 22349 22350 22351 -1110 -22353 0 22349 22350 22351 -1110 22354 0 c 1+1 --> 2 c (-b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ b^{222, 5}_0 ∧ p_1110) -> (-b^{222, 6}_2 ∧ b^{222, 6}_1 ∧ -b^{222, 6}_0) c in CNF: c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ -p_1110 ∨ -b^{222, 6}_2 c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ -p_1110 ∨ b^{222, 6}_1 c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ -p_1110 ∨ -b^{222, 6}_0 c in DIMACS: 22349 22350 -22351 -1110 -22352 0 22349 22350 -22351 -1110 22353 0 22349 22350 -22351 -1110 -22354 0 c 2+1 --> break c (-b^{222, 5}_2 ∧ b^{222, 5}_1 ∧ -b^{222, 5}_0 ∧ p_1110) -> break c in CNF: c b^{222, 5}_2 ∨ -b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ -p_1110 ∨ break c in DIMACS: 22349 -22350 22351 -1110 1162 0 c 2-1 --> 1 c (-b^{222, 5}_2 ∧ b^{222, 5}_1 ∧ -b^{222, 5}_0 ∧ -p_1110) -> (-b^{222, 6}_2 ∧ -b^{222, 6}_1 ∧ b^{222, 6}_0) c in CNF: c b^{222, 5}_2 ∨ -b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ p_1110 ∨ -b^{222, 6}_2 c b^{222, 5}_2 ∨ -b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ p_1110 ∨ -b^{222, 6}_1 c b^{222, 5}_2 ∨ -b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ p_1110 ∨ b^{222, 6}_0 c in DIMACS: 22349 -22350 22351 1110 -22352 0 22349 -22350 22351 1110 -22353 0 22349 -22350 22351 1110 22354 0 c 1-1 --> 0 c (-b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ b^{222, 5}_0 ∧ -p_1110) -> (-b^{222, 6}_2 ∧ -b^{222, 6}_1 ∧ -b^{222, 6}_0) c in CNF: c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ p_1110 ∨ -b^{222, 6}_2 c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ p_1110 ∨ -b^{222, 6}_1 c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ p_1110 ∨ -b^{222, 6}_0 c in DIMACS: 22349 22350 -22351 1110 -22352 0 22349 22350 -22351 1110 -22353 0 22349 22350 -22351 1110 -22354 0 c 0-1 --> -1 c (-b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ -b^{222, 5}_0 ∧ -p_1110) -> ( b^{222, 6}_2 ∧ -b^{222, 6}_1 ∧ b^{222, 6}_0) c in CNF: c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ p_1110 ∨ b^{222, 6}_2 c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ p_1110 ∨ -b^{222, 6}_1 c b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ p_1110 ∨ b^{222, 6}_0 c in DIMACS: 22349 22350 22351 1110 22352 0 22349 22350 22351 1110 -22353 0 22349 22350 22351 1110 22354 0 c -1-1 --> -2 c ( b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ b^{222, 5}_0 ∧ -p_1110) -> ( b^{222, 6}_2 ∧ b^{222, 6}_1 ∧ -b^{222, 6}_0) c in CNF: c -b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ p_1110 ∨ b^{222, 6}_2 c -b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ p_1110 ∨ b^{222, 6}_1 c -b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ p_1110 ∨ -b^{222, 6}_0 c in DIMACS: -22349 22350 -22351 1110 22352 0 -22349 22350 -22351 1110 22353 0 -22349 22350 -22351 1110 -22354 0 c -2-1 --> break c ( b^{222, 5}_2 ∧ b^{222, 5}_1 ∧ -b^{222, 5}_0 ∧ -p_1110) -> break c in CNF: c -b^{222, 5}_2 ∨ -b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ p_1110 ∨ break c in DIMACS: -22349 -22350 22351 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{222, 5}_2 ∧ -b^{222, 5}_1 ∧ -b^{222, 5}_0 ∧ true) c in CNF: c -b^{222, 5}_2 ∨ b^{222, 5}_1 ∨ b^{222, 5}_0 ∨ false c in DIMACS: -22349 22350 22351 0 c 3 does not represent an automaton state. c -(-b^{222, 5}_2 ∧ b^{222, 5}_1 ∧ b^{222, 5}_0 ∧ true) c in CNF: c b^{222, 5}_2 ∨ -b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ false c in DIMACS: 22349 -22350 -22351 0 c -3 does not represent an automaton state. c -( b^{222, 5}_2 ∧ b^{222, 5}_1 ∧ b^{222, 5}_0 ∧ true) c in CNF: c -b^{222, 5}_2 ∨ -b^{222, 5}_1 ∨ -b^{222, 5}_0 ∨ false c in DIMACS: -22349 -22350 -22351 0 c INIT for k = 223 c -b^{223, 1}_2 c -b^{223, 1}_1 c -b^{223, 1}_0 c in DIMACS: -22355 0 -22356 0 -22357 0 c Transitions for k = 223 c i = 1 c -2+1 --> -1 c ( b^{223, 1}_2 ∧ b^{223, 1}_1 ∧ -b^{223, 1}_0 ∧ p_223) -> ( b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ b^{223, 2}_0) c in CNF: c -b^{223, 1}_2 ∨ -b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ -p_223 ∨ b^{223, 2}_2 c -b^{223, 1}_2 ∨ -b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ -p_223 ∨ -b^{223, 2}_1 c -b^{223, 1}_2 ∨ -b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ -p_223 ∨ b^{223, 2}_0 c in DIMACS: -22355 -22356 22357 -223 22358 0 -22355 -22356 22357 -223 -22359 0 -22355 -22356 22357 -223 22360 0 c -1+1 --> 0 c ( b^{223, 1}_2 ∧ -b^{223, 1}_1 ∧ b^{223, 1}_0 ∧ p_223) -> (-b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ -b^{223, 2}_0) c in CNF: c -b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ -p_223 ∨ -b^{223, 2}_2 c -b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ -p_223 ∨ -b^{223, 2}_1 c -b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ -p_223 ∨ -b^{223, 2}_0 c in DIMACS: -22355 22356 -22357 -223 -22358 0 -22355 22356 -22357 -223 -22359 0 -22355 22356 -22357 -223 -22360 0 c 0+1 --> 1 c (-b^{223, 1}_2 ∧ -b^{223, 1}_1 ∧ -b^{223, 1}_0 ∧ p_223) -> (-b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ b^{223, 2}_0) c in CNF: c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ -p_223 ∨ -b^{223, 2}_2 c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ -p_223 ∨ -b^{223, 2}_1 c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ -p_223 ∨ b^{223, 2}_0 c in DIMACS: 22355 22356 22357 -223 -22358 0 22355 22356 22357 -223 -22359 0 22355 22356 22357 -223 22360 0 c 1+1 --> 2 c (-b^{223, 1}_2 ∧ -b^{223, 1}_1 ∧ b^{223, 1}_0 ∧ p_223) -> (-b^{223, 2}_2 ∧ b^{223, 2}_1 ∧ -b^{223, 2}_0) c in CNF: c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ -p_223 ∨ -b^{223, 2}_2 c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ -p_223 ∨ b^{223, 2}_1 c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ -p_223 ∨ -b^{223, 2}_0 c in DIMACS: 22355 22356 -22357 -223 -22358 0 22355 22356 -22357 -223 22359 0 22355 22356 -22357 -223 -22360 0 c 2+1 --> break c (-b^{223, 1}_2 ∧ b^{223, 1}_1 ∧ -b^{223, 1}_0 ∧ p_223) -> break c in CNF: c b^{223, 1}_2 ∨ -b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ -p_223 ∨ break c in DIMACS: 22355 -22356 22357 -223 1162 0 c 2-1 --> 1 c (-b^{223, 1}_2 ∧ b^{223, 1}_1 ∧ -b^{223, 1}_0 ∧ -p_223) -> (-b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ b^{223, 2}_0) c in CNF: c b^{223, 1}_2 ∨ -b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ p_223 ∨ -b^{223, 2}_2 c b^{223, 1}_2 ∨ -b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ p_223 ∨ -b^{223, 2}_1 c b^{223, 1}_2 ∨ -b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ p_223 ∨ b^{223, 2}_0 c in DIMACS: 22355 -22356 22357 223 -22358 0 22355 -22356 22357 223 -22359 0 22355 -22356 22357 223 22360 0 c 1-1 --> 0 c (-b^{223, 1}_2 ∧ -b^{223, 1}_1 ∧ b^{223, 1}_0 ∧ -p_223) -> (-b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ -b^{223, 2}_0) c in CNF: c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ p_223 ∨ -b^{223, 2}_2 c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ p_223 ∨ -b^{223, 2}_1 c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ p_223 ∨ -b^{223, 2}_0 c in DIMACS: 22355 22356 -22357 223 -22358 0 22355 22356 -22357 223 -22359 0 22355 22356 -22357 223 -22360 0 c 0-1 --> -1 c (-b^{223, 1}_2 ∧ -b^{223, 1}_1 ∧ -b^{223, 1}_0 ∧ -p_223) -> ( b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ b^{223, 2}_0) c in CNF: c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ p_223 ∨ b^{223, 2}_2 c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ p_223 ∨ -b^{223, 2}_1 c b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ p_223 ∨ b^{223, 2}_0 c in DIMACS: 22355 22356 22357 223 22358 0 22355 22356 22357 223 -22359 0 22355 22356 22357 223 22360 0 c -1-1 --> -2 c ( b^{223, 1}_2 ∧ -b^{223, 1}_1 ∧ b^{223, 1}_0 ∧ -p_223) -> ( b^{223, 2}_2 ∧ b^{223, 2}_1 ∧ -b^{223, 2}_0) c in CNF: c -b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ p_223 ∨ b^{223, 2}_2 c -b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ p_223 ∨ b^{223, 2}_1 c -b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ p_223 ∨ -b^{223, 2}_0 c in DIMACS: -22355 22356 -22357 223 22358 0 -22355 22356 -22357 223 22359 0 -22355 22356 -22357 223 -22360 0 c -2-1 --> break c ( b^{223, 1}_2 ∧ b^{223, 1}_1 ∧ -b^{223, 1}_0 ∧ -p_223) -> break c in CNF: c -b^{223, 1}_2 ∨ -b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ p_223 ∨ break c in DIMACS: -22355 -22356 22357 223 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{223, 1}_2 ∧ -b^{223, 1}_1 ∧ -b^{223, 1}_0 ∧ true) c in CNF: c -b^{223, 1}_2 ∨ b^{223, 1}_1 ∨ b^{223, 1}_0 ∨ false c in DIMACS: -22355 22356 22357 0 c 3 does not represent an automaton state. c -(-b^{223, 1}_2 ∧ b^{223, 1}_1 ∧ b^{223, 1}_0 ∧ true) c in CNF: c b^{223, 1}_2 ∨ -b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ false c in DIMACS: 22355 -22356 -22357 0 c -3 does not represent an automaton state. c -( b^{223, 1}_2 ∧ b^{223, 1}_1 ∧ b^{223, 1}_0 ∧ true) c in CNF: c -b^{223, 1}_2 ∨ -b^{223, 1}_1 ∨ -b^{223, 1}_0 ∨ false c in DIMACS: -22355 -22356 -22357 0 c i = 2 c -2+1 --> -1 c ( b^{223, 2}_2 ∧ b^{223, 2}_1 ∧ -b^{223, 2}_0 ∧ p_446) -> ( b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ b^{223, 3}_0) c in CNF: c -b^{223, 2}_2 ∨ -b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ -p_446 ∨ b^{223, 3}_2 c -b^{223, 2}_2 ∨ -b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ -p_446 ∨ -b^{223, 3}_1 c -b^{223, 2}_2 ∨ -b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ -p_446 ∨ b^{223, 3}_0 c in DIMACS: -22358 -22359 22360 -446 22361 0 -22358 -22359 22360 -446 -22362 0 -22358 -22359 22360 -446 22363 0 c -1+1 --> 0 c ( b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ b^{223, 2}_0 ∧ p_446) -> (-b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ -b^{223, 3}_0) c in CNF: c -b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ -p_446 ∨ -b^{223, 3}_2 c -b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ -p_446 ∨ -b^{223, 3}_1 c -b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ -p_446 ∨ -b^{223, 3}_0 c in DIMACS: -22358 22359 -22360 -446 -22361 0 -22358 22359 -22360 -446 -22362 0 -22358 22359 -22360 -446 -22363 0 c 0+1 --> 1 c (-b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ -b^{223, 2}_0 ∧ p_446) -> (-b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ b^{223, 3}_0) c in CNF: c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ -p_446 ∨ -b^{223, 3}_2 c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ -p_446 ∨ -b^{223, 3}_1 c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ -p_446 ∨ b^{223, 3}_0 c in DIMACS: 22358 22359 22360 -446 -22361 0 22358 22359 22360 -446 -22362 0 22358 22359 22360 -446 22363 0 c 1+1 --> 2 c (-b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ b^{223, 2}_0 ∧ p_446) -> (-b^{223, 3}_2 ∧ b^{223, 3}_1 ∧ -b^{223, 3}_0) c in CNF: c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ -p_446 ∨ -b^{223, 3}_2 c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ -p_446 ∨ b^{223, 3}_1 c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ -p_446 ∨ -b^{223, 3}_0 c in DIMACS: 22358 22359 -22360 -446 -22361 0 22358 22359 -22360 -446 22362 0 22358 22359 -22360 -446 -22363 0 c 2+1 --> break c (-b^{223, 2}_2 ∧ b^{223, 2}_1 ∧ -b^{223, 2}_0 ∧ p_446) -> break c in CNF: c b^{223, 2}_2 ∨ -b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ -p_446 ∨ break c in DIMACS: 22358 -22359 22360 -446 1162 0 c 2-1 --> 1 c (-b^{223, 2}_2 ∧ b^{223, 2}_1 ∧ -b^{223, 2}_0 ∧ -p_446) -> (-b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ b^{223, 3}_0) c in CNF: c b^{223, 2}_2 ∨ -b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ p_446 ∨ -b^{223, 3}_2 c b^{223, 2}_2 ∨ -b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ p_446 ∨ -b^{223, 3}_1 c b^{223, 2}_2 ∨ -b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ p_446 ∨ b^{223, 3}_0 c in DIMACS: 22358 -22359 22360 446 -22361 0 22358 -22359 22360 446 -22362 0 22358 -22359 22360 446 22363 0 c 1-1 --> 0 c (-b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ b^{223, 2}_0 ∧ -p_446) -> (-b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ -b^{223, 3}_0) c in CNF: c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ p_446 ∨ -b^{223, 3}_2 c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ p_446 ∨ -b^{223, 3}_1 c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ p_446 ∨ -b^{223, 3}_0 c in DIMACS: 22358 22359 -22360 446 -22361 0 22358 22359 -22360 446 -22362 0 22358 22359 -22360 446 -22363 0 c 0-1 --> -1 c (-b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ -b^{223, 2}_0 ∧ -p_446) -> ( b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ b^{223, 3}_0) c in CNF: c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ p_446 ∨ b^{223, 3}_2 c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ p_446 ∨ -b^{223, 3}_1 c b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ p_446 ∨ b^{223, 3}_0 c in DIMACS: 22358 22359 22360 446 22361 0 22358 22359 22360 446 -22362 0 22358 22359 22360 446 22363 0 c -1-1 --> -2 c ( b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ b^{223, 2}_0 ∧ -p_446) -> ( b^{223, 3}_2 ∧ b^{223, 3}_1 ∧ -b^{223, 3}_0) c in CNF: c -b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ p_446 ∨ b^{223, 3}_2 c -b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ p_446 ∨ b^{223, 3}_1 c -b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ p_446 ∨ -b^{223, 3}_0 c in DIMACS: -22358 22359 -22360 446 22361 0 -22358 22359 -22360 446 22362 0 -22358 22359 -22360 446 -22363 0 c -2-1 --> break c ( b^{223, 2}_2 ∧ b^{223, 2}_1 ∧ -b^{223, 2}_0 ∧ -p_446) -> break c in CNF: c -b^{223, 2}_2 ∨ -b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ p_446 ∨ break c in DIMACS: -22358 -22359 22360 446 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{223, 2}_2 ∧ -b^{223, 2}_1 ∧ -b^{223, 2}_0 ∧ true) c in CNF: c -b^{223, 2}_2 ∨ b^{223, 2}_1 ∨ b^{223, 2}_0 ∨ false c in DIMACS: -22358 22359 22360 0 c 3 does not represent an automaton state. c -(-b^{223, 2}_2 ∧ b^{223, 2}_1 ∧ b^{223, 2}_0 ∧ true) c in CNF: c b^{223, 2}_2 ∨ -b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ false c in DIMACS: 22358 -22359 -22360 0 c -3 does not represent an automaton state. c -( b^{223, 2}_2 ∧ b^{223, 2}_1 ∧ b^{223, 2}_0 ∧ true) c in CNF: c -b^{223, 2}_2 ∨ -b^{223, 2}_1 ∨ -b^{223, 2}_0 ∨ false c in DIMACS: -22358 -22359 -22360 0 c i = 3 c -2+1 --> -1 c ( b^{223, 3}_2 ∧ b^{223, 3}_1 ∧ -b^{223, 3}_0 ∧ p_669) -> ( b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ b^{223, 4}_0) c in CNF: c -b^{223, 3}_2 ∨ -b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ -p_669 ∨ b^{223, 4}_2 c -b^{223, 3}_2 ∨ -b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ -p_669 ∨ -b^{223, 4}_1 c -b^{223, 3}_2 ∨ -b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ -p_669 ∨ b^{223, 4}_0 c in DIMACS: -22361 -22362 22363 -669 22364 0 -22361 -22362 22363 -669 -22365 0 -22361 -22362 22363 -669 22366 0 c -1+1 --> 0 c ( b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ b^{223, 3}_0 ∧ p_669) -> (-b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ -b^{223, 4}_0) c in CNF: c -b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ -p_669 ∨ -b^{223, 4}_2 c -b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ -p_669 ∨ -b^{223, 4}_1 c -b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ -p_669 ∨ -b^{223, 4}_0 c in DIMACS: -22361 22362 -22363 -669 -22364 0 -22361 22362 -22363 -669 -22365 0 -22361 22362 -22363 -669 -22366 0 c 0+1 --> 1 c (-b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ -b^{223, 3}_0 ∧ p_669) -> (-b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ b^{223, 4}_0) c in CNF: c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ -p_669 ∨ -b^{223, 4}_2 c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ -p_669 ∨ -b^{223, 4}_1 c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ -p_669 ∨ b^{223, 4}_0 c in DIMACS: 22361 22362 22363 -669 -22364 0 22361 22362 22363 -669 -22365 0 22361 22362 22363 -669 22366 0 c 1+1 --> 2 c (-b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ b^{223, 3}_0 ∧ p_669) -> (-b^{223, 4}_2 ∧ b^{223, 4}_1 ∧ -b^{223, 4}_0) c in CNF: c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ -p_669 ∨ -b^{223, 4}_2 c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ -p_669 ∨ b^{223, 4}_1 c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ -p_669 ∨ -b^{223, 4}_0 c in DIMACS: 22361 22362 -22363 -669 -22364 0 22361 22362 -22363 -669 22365 0 22361 22362 -22363 -669 -22366 0 c 2+1 --> break c (-b^{223, 3}_2 ∧ b^{223, 3}_1 ∧ -b^{223, 3}_0 ∧ p_669) -> break c in CNF: c b^{223, 3}_2 ∨ -b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ -p_669 ∨ break c in DIMACS: 22361 -22362 22363 -669 1162 0 c 2-1 --> 1 c (-b^{223, 3}_2 ∧ b^{223, 3}_1 ∧ -b^{223, 3}_0 ∧ -p_669) -> (-b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ b^{223, 4}_0) c in CNF: c b^{223, 3}_2 ∨ -b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ p_669 ∨ -b^{223, 4}_2 c b^{223, 3}_2 ∨ -b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ p_669 ∨ -b^{223, 4}_1 c b^{223, 3}_2 ∨ -b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ p_669 ∨ b^{223, 4}_0 c in DIMACS: 22361 -22362 22363 669 -22364 0 22361 -22362 22363 669 -22365 0 22361 -22362 22363 669 22366 0 c 1-1 --> 0 c (-b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ b^{223, 3}_0 ∧ -p_669) -> (-b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ -b^{223, 4}_0) c in CNF: c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ p_669 ∨ -b^{223, 4}_2 c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ p_669 ∨ -b^{223, 4}_1 c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ p_669 ∨ -b^{223, 4}_0 c in DIMACS: 22361 22362 -22363 669 -22364 0 22361 22362 -22363 669 -22365 0 22361 22362 -22363 669 -22366 0 c 0-1 --> -1 c (-b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ -b^{223, 3}_0 ∧ -p_669) -> ( b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ b^{223, 4}_0) c in CNF: c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ p_669 ∨ b^{223, 4}_2 c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ p_669 ∨ -b^{223, 4}_1 c b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ p_669 ∨ b^{223, 4}_0 c in DIMACS: 22361 22362 22363 669 22364 0 22361 22362 22363 669 -22365 0 22361 22362 22363 669 22366 0 c -1-1 --> -2 c ( b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ b^{223, 3}_0 ∧ -p_669) -> ( b^{223, 4}_2 ∧ b^{223, 4}_1 ∧ -b^{223, 4}_0) c in CNF: c -b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ p_669 ∨ b^{223, 4}_2 c -b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ p_669 ∨ b^{223, 4}_1 c -b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ p_669 ∨ -b^{223, 4}_0 c in DIMACS: -22361 22362 -22363 669 22364 0 -22361 22362 -22363 669 22365 0 -22361 22362 -22363 669 -22366 0 c -2-1 --> break c ( b^{223, 3}_2 ∧ b^{223, 3}_1 ∧ -b^{223, 3}_0 ∧ -p_669) -> break c in CNF: c -b^{223, 3}_2 ∨ -b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ p_669 ∨ break c in DIMACS: -22361 -22362 22363 669 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{223, 3}_2 ∧ -b^{223, 3}_1 ∧ -b^{223, 3}_0 ∧ true) c in CNF: c -b^{223, 3}_2 ∨ b^{223, 3}_1 ∨ b^{223, 3}_0 ∨ false c in DIMACS: -22361 22362 22363 0 c 3 does not represent an automaton state. c -(-b^{223, 3}_2 ∧ b^{223, 3}_1 ∧ b^{223, 3}_0 ∧ true) c in CNF: c b^{223, 3}_2 ∨ -b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ false c in DIMACS: 22361 -22362 -22363 0 c -3 does not represent an automaton state. c -( b^{223, 3}_2 ∧ b^{223, 3}_1 ∧ b^{223, 3}_0 ∧ true) c in CNF: c -b^{223, 3}_2 ∨ -b^{223, 3}_1 ∨ -b^{223, 3}_0 ∨ false c in DIMACS: -22361 -22362 -22363 0 c i = 4 c -2+1 --> -1 c ( b^{223, 4}_2 ∧ b^{223, 4}_1 ∧ -b^{223, 4}_0 ∧ p_892) -> ( b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ b^{223, 5}_0) c in CNF: c -b^{223, 4}_2 ∨ -b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ -p_892 ∨ b^{223, 5}_2 c -b^{223, 4}_2 ∨ -b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ -p_892 ∨ -b^{223, 5}_1 c -b^{223, 4}_2 ∨ -b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ -p_892 ∨ b^{223, 5}_0 c in DIMACS: -22364 -22365 22366 -892 22367 0 -22364 -22365 22366 -892 -22368 0 -22364 -22365 22366 -892 22369 0 c -1+1 --> 0 c ( b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ b^{223, 4}_0 ∧ p_892) -> (-b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ -b^{223, 5}_0) c in CNF: c -b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ -p_892 ∨ -b^{223, 5}_2 c -b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ -p_892 ∨ -b^{223, 5}_1 c -b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ -p_892 ∨ -b^{223, 5}_0 c in DIMACS: -22364 22365 -22366 -892 -22367 0 -22364 22365 -22366 -892 -22368 0 -22364 22365 -22366 -892 -22369 0 c 0+1 --> 1 c (-b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ -b^{223, 4}_0 ∧ p_892) -> (-b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ b^{223, 5}_0) c in CNF: c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ -p_892 ∨ -b^{223, 5}_2 c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ -p_892 ∨ -b^{223, 5}_1 c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ -p_892 ∨ b^{223, 5}_0 c in DIMACS: 22364 22365 22366 -892 -22367 0 22364 22365 22366 -892 -22368 0 22364 22365 22366 -892 22369 0 c 1+1 --> 2 c (-b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ b^{223, 4}_0 ∧ p_892) -> (-b^{223, 5}_2 ∧ b^{223, 5}_1 ∧ -b^{223, 5}_0) c in CNF: c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ -p_892 ∨ -b^{223, 5}_2 c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ -p_892 ∨ b^{223, 5}_1 c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ -p_892 ∨ -b^{223, 5}_0 c in DIMACS: 22364 22365 -22366 -892 -22367 0 22364 22365 -22366 -892 22368 0 22364 22365 -22366 -892 -22369 0 c 2+1 --> break c (-b^{223, 4}_2 ∧ b^{223, 4}_1 ∧ -b^{223, 4}_0 ∧ p_892) -> break c in CNF: c b^{223, 4}_2 ∨ -b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ -p_892 ∨ break c in DIMACS: 22364 -22365 22366 -892 1162 0 c 2-1 --> 1 c (-b^{223, 4}_2 ∧ b^{223, 4}_1 ∧ -b^{223, 4}_0 ∧ -p_892) -> (-b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ b^{223, 5}_0) c in CNF: c b^{223, 4}_2 ∨ -b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ p_892 ∨ -b^{223, 5}_2 c b^{223, 4}_2 ∨ -b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ p_892 ∨ -b^{223, 5}_1 c b^{223, 4}_2 ∨ -b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ p_892 ∨ b^{223, 5}_0 c in DIMACS: 22364 -22365 22366 892 -22367 0 22364 -22365 22366 892 -22368 0 22364 -22365 22366 892 22369 0 c 1-1 --> 0 c (-b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ b^{223, 4}_0 ∧ -p_892) -> (-b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ -b^{223, 5}_0) c in CNF: c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ p_892 ∨ -b^{223, 5}_2 c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ p_892 ∨ -b^{223, 5}_1 c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ p_892 ∨ -b^{223, 5}_0 c in DIMACS: 22364 22365 -22366 892 -22367 0 22364 22365 -22366 892 -22368 0 22364 22365 -22366 892 -22369 0 c 0-1 --> -1 c (-b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ -b^{223, 4}_0 ∧ -p_892) -> ( b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ b^{223, 5}_0) c in CNF: c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ p_892 ∨ b^{223, 5}_2 c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ p_892 ∨ -b^{223, 5}_1 c b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ p_892 ∨ b^{223, 5}_0 c in DIMACS: 22364 22365 22366 892 22367 0 22364 22365 22366 892 -22368 0 22364 22365 22366 892 22369 0 c -1-1 --> -2 c ( b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ b^{223, 4}_0 ∧ -p_892) -> ( b^{223, 5}_2 ∧ b^{223, 5}_1 ∧ -b^{223, 5}_0) c in CNF: c -b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ p_892 ∨ b^{223, 5}_2 c -b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ p_892 ∨ b^{223, 5}_1 c -b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ p_892 ∨ -b^{223, 5}_0 c in DIMACS: -22364 22365 -22366 892 22367 0 -22364 22365 -22366 892 22368 0 -22364 22365 -22366 892 -22369 0 c -2-1 --> break c ( b^{223, 4}_2 ∧ b^{223, 4}_1 ∧ -b^{223, 4}_0 ∧ -p_892) -> break c in CNF: c -b^{223, 4}_2 ∨ -b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ p_892 ∨ break c in DIMACS: -22364 -22365 22366 892 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{223, 4}_2 ∧ -b^{223, 4}_1 ∧ -b^{223, 4}_0 ∧ true) c in CNF: c -b^{223, 4}_2 ∨ b^{223, 4}_1 ∨ b^{223, 4}_0 ∨ false c in DIMACS: -22364 22365 22366 0 c 3 does not represent an automaton state. c -(-b^{223, 4}_2 ∧ b^{223, 4}_1 ∧ b^{223, 4}_0 ∧ true) c in CNF: c b^{223, 4}_2 ∨ -b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ false c in DIMACS: 22364 -22365 -22366 0 c -3 does not represent an automaton state. c -( b^{223, 4}_2 ∧ b^{223, 4}_1 ∧ b^{223, 4}_0 ∧ true) c in CNF: c -b^{223, 4}_2 ∨ -b^{223, 4}_1 ∨ -b^{223, 4}_0 ∨ false c in DIMACS: -22364 -22365 -22366 0 c i = 5 c -2+1 --> -1 c ( b^{223, 5}_2 ∧ b^{223, 5}_1 ∧ -b^{223, 5}_0 ∧ p_1115) -> ( b^{223, 6}_2 ∧ -b^{223, 6}_1 ∧ b^{223, 6}_0) c in CNF: c -b^{223, 5}_2 ∨ -b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ -p_1115 ∨ b^{223, 6}_2 c -b^{223, 5}_2 ∨ -b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ -p_1115 ∨ -b^{223, 6}_1 c -b^{223, 5}_2 ∨ -b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ -p_1115 ∨ b^{223, 6}_0 c in DIMACS: -22367 -22368 22369 -1115 22370 0 -22367 -22368 22369 -1115 -22371 0 -22367 -22368 22369 -1115 22372 0 c -1+1 --> 0 c ( b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ b^{223, 5}_0 ∧ p_1115) -> (-b^{223, 6}_2 ∧ -b^{223, 6}_1 ∧ -b^{223, 6}_0) c in CNF: c -b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ -p_1115 ∨ -b^{223, 6}_2 c -b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ -p_1115 ∨ -b^{223, 6}_1 c -b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ -p_1115 ∨ -b^{223, 6}_0 c in DIMACS: -22367 22368 -22369 -1115 -22370 0 -22367 22368 -22369 -1115 -22371 0 -22367 22368 -22369 -1115 -22372 0 c 0+1 --> 1 c (-b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ -b^{223, 5}_0 ∧ p_1115) -> (-b^{223, 6}_2 ∧ -b^{223, 6}_1 ∧ b^{223, 6}_0) c in CNF: c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ -p_1115 ∨ -b^{223, 6}_2 c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ -p_1115 ∨ -b^{223, 6}_1 c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ -p_1115 ∨ b^{223, 6}_0 c in DIMACS: 22367 22368 22369 -1115 -22370 0 22367 22368 22369 -1115 -22371 0 22367 22368 22369 -1115 22372 0 c 1+1 --> 2 c (-b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ b^{223, 5}_0 ∧ p_1115) -> (-b^{223, 6}_2 ∧ b^{223, 6}_1 ∧ -b^{223, 6}_0) c in CNF: c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ -p_1115 ∨ -b^{223, 6}_2 c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ -p_1115 ∨ b^{223, 6}_1 c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ -p_1115 ∨ -b^{223, 6}_0 c in DIMACS: 22367 22368 -22369 -1115 -22370 0 22367 22368 -22369 -1115 22371 0 22367 22368 -22369 -1115 -22372 0 c 2+1 --> break c (-b^{223, 5}_2 ∧ b^{223, 5}_1 ∧ -b^{223, 5}_0 ∧ p_1115) -> break c in CNF: c b^{223, 5}_2 ∨ -b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ -p_1115 ∨ break c in DIMACS: 22367 -22368 22369 -1115 1162 0 c 2-1 --> 1 c (-b^{223, 5}_2 ∧ b^{223, 5}_1 ∧ -b^{223, 5}_0 ∧ -p_1115) -> (-b^{223, 6}_2 ∧ -b^{223, 6}_1 ∧ b^{223, 6}_0) c in CNF: c b^{223, 5}_2 ∨ -b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ p_1115 ∨ -b^{223, 6}_2 c b^{223, 5}_2 ∨ -b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ p_1115 ∨ -b^{223, 6}_1 c b^{223, 5}_2 ∨ -b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ p_1115 ∨ b^{223, 6}_0 c in DIMACS: 22367 -22368 22369 1115 -22370 0 22367 -22368 22369 1115 -22371 0 22367 -22368 22369 1115 22372 0 c 1-1 --> 0 c (-b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ b^{223, 5}_0 ∧ -p_1115) -> (-b^{223, 6}_2 ∧ -b^{223, 6}_1 ∧ -b^{223, 6}_0) c in CNF: c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ p_1115 ∨ -b^{223, 6}_2 c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ p_1115 ∨ -b^{223, 6}_1 c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ p_1115 ∨ -b^{223, 6}_0 c in DIMACS: 22367 22368 -22369 1115 -22370 0 22367 22368 -22369 1115 -22371 0 22367 22368 -22369 1115 -22372 0 c 0-1 --> -1 c (-b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ -b^{223, 5}_0 ∧ -p_1115) -> ( b^{223, 6}_2 ∧ -b^{223, 6}_1 ∧ b^{223, 6}_0) c in CNF: c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ p_1115 ∨ b^{223, 6}_2 c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ p_1115 ∨ -b^{223, 6}_1 c b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ p_1115 ∨ b^{223, 6}_0 c in DIMACS: 22367 22368 22369 1115 22370 0 22367 22368 22369 1115 -22371 0 22367 22368 22369 1115 22372 0 c -1-1 --> -2 c ( b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ b^{223, 5}_0 ∧ -p_1115) -> ( b^{223, 6}_2 ∧ b^{223, 6}_1 ∧ -b^{223, 6}_0) c in CNF: c -b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ p_1115 ∨ b^{223, 6}_2 c -b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ p_1115 ∨ b^{223, 6}_1 c -b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ p_1115 ∨ -b^{223, 6}_0 c in DIMACS: -22367 22368 -22369 1115 22370 0 -22367 22368 -22369 1115 22371 0 -22367 22368 -22369 1115 -22372 0 c -2-1 --> break c ( b^{223, 5}_2 ∧ b^{223, 5}_1 ∧ -b^{223, 5}_0 ∧ -p_1115) -> break c in CNF: c -b^{223, 5}_2 ∨ -b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ p_1115 ∨ break c in DIMACS: -22367 -22368 22369 1115 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{223, 5}_2 ∧ -b^{223, 5}_1 ∧ -b^{223, 5}_0 ∧ true) c in CNF: c -b^{223, 5}_2 ∨ b^{223, 5}_1 ∨ b^{223, 5}_0 ∨ false c in DIMACS: -22367 22368 22369 0 c 3 does not represent an automaton state. c -(-b^{223, 5}_2 ∧ b^{223, 5}_1 ∧ b^{223, 5}_0 ∧ true) c in CNF: c b^{223, 5}_2 ∨ -b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ false c in DIMACS: 22367 -22368 -22369 0 c -3 does not represent an automaton state. c -( b^{223, 5}_2 ∧ b^{223, 5}_1 ∧ b^{223, 5}_0 ∧ true) c in CNF: c -b^{223, 5}_2 ∨ -b^{223, 5}_1 ∨ -b^{223, 5}_0 ∨ false c in DIMACS: -22367 -22368 -22369 0 c INIT for k = 224 c -b^{224, 1}_2 c -b^{224, 1}_1 c -b^{224, 1}_0 c in DIMACS: -22373 0 -22374 0 -22375 0 c Transitions for k = 224 c i = 1 c -2+1 --> -1 c ( b^{224, 1}_2 ∧ b^{224, 1}_1 ∧ -b^{224, 1}_0 ∧ p_224) -> ( b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ b^{224, 2}_0) c in CNF: c -b^{224, 1}_2 ∨ -b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ -p_224 ∨ b^{224, 2}_2 c -b^{224, 1}_2 ∨ -b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ -p_224 ∨ -b^{224, 2}_1 c -b^{224, 1}_2 ∨ -b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ -p_224 ∨ b^{224, 2}_0 c in DIMACS: -22373 -22374 22375 -224 22376 0 -22373 -22374 22375 -224 -22377 0 -22373 -22374 22375 -224 22378 0 c -1+1 --> 0 c ( b^{224, 1}_2 ∧ -b^{224, 1}_1 ∧ b^{224, 1}_0 ∧ p_224) -> (-b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ -b^{224, 2}_0) c in CNF: c -b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ -p_224 ∨ -b^{224, 2}_2 c -b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ -p_224 ∨ -b^{224, 2}_1 c -b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ -p_224 ∨ -b^{224, 2}_0 c in DIMACS: -22373 22374 -22375 -224 -22376 0 -22373 22374 -22375 -224 -22377 0 -22373 22374 -22375 -224 -22378 0 c 0+1 --> 1 c (-b^{224, 1}_2 ∧ -b^{224, 1}_1 ∧ -b^{224, 1}_0 ∧ p_224) -> (-b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ b^{224, 2}_0) c in CNF: c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ -p_224 ∨ -b^{224, 2}_2 c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ -p_224 ∨ -b^{224, 2}_1 c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ -p_224 ∨ b^{224, 2}_0 c in DIMACS: 22373 22374 22375 -224 -22376 0 22373 22374 22375 -224 -22377 0 22373 22374 22375 -224 22378 0 c 1+1 --> 2 c (-b^{224, 1}_2 ∧ -b^{224, 1}_1 ∧ b^{224, 1}_0 ∧ p_224) -> (-b^{224, 2}_2 ∧ b^{224, 2}_1 ∧ -b^{224, 2}_0) c in CNF: c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ -p_224 ∨ -b^{224, 2}_2 c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ -p_224 ∨ b^{224, 2}_1 c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ -p_224 ∨ -b^{224, 2}_0 c in DIMACS: 22373 22374 -22375 -224 -22376 0 22373 22374 -22375 -224 22377 0 22373 22374 -22375 -224 -22378 0 c 2+1 --> break c (-b^{224, 1}_2 ∧ b^{224, 1}_1 ∧ -b^{224, 1}_0 ∧ p_224) -> break c in CNF: c b^{224, 1}_2 ∨ -b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ -p_224 ∨ break c in DIMACS: 22373 -22374 22375 -224 1162 0 c 2-1 --> 1 c (-b^{224, 1}_2 ∧ b^{224, 1}_1 ∧ -b^{224, 1}_0 ∧ -p_224) -> (-b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ b^{224, 2}_0) c in CNF: c b^{224, 1}_2 ∨ -b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ p_224 ∨ -b^{224, 2}_2 c b^{224, 1}_2 ∨ -b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ p_224 ∨ -b^{224, 2}_1 c b^{224, 1}_2 ∨ -b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ p_224 ∨ b^{224, 2}_0 c in DIMACS: 22373 -22374 22375 224 -22376 0 22373 -22374 22375 224 -22377 0 22373 -22374 22375 224 22378 0 c 1-1 --> 0 c (-b^{224, 1}_2 ∧ -b^{224, 1}_1 ∧ b^{224, 1}_0 ∧ -p_224) -> (-b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ -b^{224, 2}_0) c in CNF: c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ p_224 ∨ -b^{224, 2}_2 c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ p_224 ∨ -b^{224, 2}_1 c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ p_224 ∨ -b^{224, 2}_0 c in DIMACS: 22373 22374 -22375 224 -22376 0 22373 22374 -22375 224 -22377 0 22373 22374 -22375 224 -22378 0 c 0-1 --> -1 c (-b^{224, 1}_2 ∧ -b^{224, 1}_1 ∧ -b^{224, 1}_0 ∧ -p_224) -> ( b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ b^{224, 2}_0) c in CNF: c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ p_224 ∨ b^{224, 2}_2 c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ p_224 ∨ -b^{224, 2}_1 c b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ p_224 ∨ b^{224, 2}_0 c in DIMACS: 22373 22374 22375 224 22376 0 22373 22374 22375 224 -22377 0 22373 22374 22375 224 22378 0 c -1-1 --> -2 c ( b^{224, 1}_2 ∧ -b^{224, 1}_1 ∧ b^{224, 1}_0 ∧ -p_224) -> ( b^{224, 2}_2 ∧ b^{224, 2}_1 ∧ -b^{224, 2}_0) c in CNF: c -b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ p_224 ∨ b^{224, 2}_2 c -b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ p_224 ∨ b^{224, 2}_1 c -b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ p_224 ∨ -b^{224, 2}_0 c in DIMACS: -22373 22374 -22375 224 22376 0 -22373 22374 -22375 224 22377 0 -22373 22374 -22375 224 -22378 0 c -2-1 --> break c ( b^{224, 1}_2 ∧ b^{224, 1}_1 ∧ -b^{224, 1}_0 ∧ -p_224) -> break c in CNF: c -b^{224, 1}_2 ∨ -b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ p_224 ∨ break c in DIMACS: -22373 -22374 22375 224 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{224, 1}_2 ∧ -b^{224, 1}_1 ∧ -b^{224, 1}_0 ∧ true) c in CNF: c -b^{224, 1}_2 ∨ b^{224, 1}_1 ∨ b^{224, 1}_0 ∨ false c in DIMACS: -22373 22374 22375 0 c 3 does not represent an automaton state. c -(-b^{224, 1}_2 ∧ b^{224, 1}_1 ∧ b^{224, 1}_0 ∧ true) c in CNF: c b^{224, 1}_2 ∨ -b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ false c in DIMACS: 22373 -22374 -22375 0 c -3 does not represent an automaton state. c -( b^{224, 1}_2 ∧ b^{224, 1}_1 ∧ b^{224, 1}_0 ∧ true) c in CNF: c -b^{224, 1}_2 ∨ -b^{224, 1}_1 ∨ -b^{224, 1}_0 ∨ false c in DIMACS: -22373 -22374 -22375 0 c i = 2 c -2+1 --> -1 c ( b^{224, 2}_2 ∧ b^{224, 2}_1 ∧ -b^{224, 2}_0 ∧ p_448) -> ( b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ b^{224, 3}_0) c in CNF: c -b^{224, 2}_2 ∨ -b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ -p_448 ∨ b^{224, 3}_2 c -b^{224, 2}_2 ∨ -b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ -p_448 ∨ -b^{224, 3}_1 c -b^{224, 2}_2 ∨ -b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ -p_448 ∨ b^{224, 3}_0 c in DIMACS: -22376 -22377 22378 -448 22379 0 -22376 -22377 22378 -448 -22380 0 -22376 -22377 22378 -448 22381 0 c -1+1 --> 0 c ( b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ b^{224, 2}_0 ∧ p_448) -> (-b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ -b^{224, 3}_0) c in CNF: c -b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ -p_448 ∨ -b^{224, 3}_2 c -b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ -p_448 ∨ -b^{224, 3}_1 c -b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ -p_448 ∨ -b^{224, 3}_0 c in DIMACS: -22376 22377 -22378 -448 -22379 0 -22376 22377 -22378 -448 -22380 0 -22376 22377 -22378 -448 -22381 0 c 0+1 --> 1 c (-b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ -b^{224, 2}_0 ∧ p_448) -> (-b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ b^{224, 3}_0) c in CNF: c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ -p_448 ∨ -b^{224, 3}_2 c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ -p_448 ∨ -b^{224, 3}_1 c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ -p_448 ∨ b^{224, 3}_0 c in DIMACS: 22376 22377 22378 -448 -22379 0 22376 22377 22378 -448 -22380 0 22376 22377 22378 -448 22381 0 c 1+1 --> 2 c (-b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ b^{224, 2}_0 ∧ p_448) -> (-b^{224, 3}_2 ∧ b^{224, 3}_1 ∧ -b^{224, 3}_0) c in CNF: c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ -p_448 ∨ -b^{224, 3}_2 c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ -p_448 ∨ b^{224, 3}_1 c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ -p_448 ∨ -b^{224, 3}_0 c in DIMACS: 22376 22377 -22378 -448 -22379 0 22376 22377 -22378 -448 22380 0 22376 22377 -22378 -448 -22381 0 c 2+1 --> break c (-b^{224, 2}_2 ∧ b^{224, 2}_1 ∧ -b^{224, 2}_0 ∧ p_448) -> break c in CNF: c b^{224, 2}_2 ∨ -b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ -p_448 ∨ break c in DIMACS: 22376 -22377 22378 -448 1162 0 c 2-1 --> 1 c (-b^{224, 2}_2 ∧ b^{224, 2}_1 ∧ -b^{224, 2}_0 ∧ -p_448) -> (-b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ b^{224, 3}_0) c in CNF: c b^{224, 2}_2 ∨ -b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ p_448 ∨ -b^{224, 3}_2 c b^{224, 2}_2 ∨ -b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ p_448 ∨ -b^{224, 3}_1 c b^{224, 2}_2 ∨ -b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ p_448 ∨ b^{224, 3}_0 c in DIMACS: 22376 -22377 22378 448 -22379 0 22376 -22377 22378 448 -22380 0 22376 -22377 22378 448 22381 0 c 1-1 --> 0 c (-b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ b^{224, 2}_0 ∧ -p_448) -> (-b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ -b^{224, 3}_0) c in CNF: c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ p_448 ∨ -b^{224, 3}_2 c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ p_448 ∨ -b^{224, 3}_1 c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ p_448 ∨ -b^{224, 3}_0 c in DIMACS: 22376 22377 -22378 448 -22379 0 22376 22377 -22378 448 -22380 0 22376 22377 -22378 448 -22381 0 c 0-1 --> -1 c (-b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ -b^{224, 2}_0 ∧ -p_448) -> ( b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ b^{224, 3}_0) c in CNF: c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ p_448 ∨ b^{224, 3}_2 c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ p_448 ∨ -b^{224, 3}_1 c b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ p_448 ∨ b^{224, 3}_0 c in DIMACS: 22376 22377 22378 448 22379 0 22376 22377 22378 448 -22380 0 22376 22377 22378 448 22381 0 c -1-1 --> -2 c ( b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ b^{224, 2}_0 ∧ -p_448) -> ( b^{224, 3}_2 ∧ b^{224, 3}_1 ∧ -b^{224, 3}_0) c in CNF: c -b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ p_448 ∨ b^{224, 3}_2 c -b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ p_448 ∨ b^{224, 3}_1 c -b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ p_448 ∨ -b^{224, 3}_0 c in DIMACS: -22376 22377 -22378 448 22379 0 -22376 22377 -22378 448 22380 0 -22376 22377 -22378 448 -22381 0 c -2-1 --> break c ( b^{224, 2}_2 ∧ b^{224, 2}_1 ∧ -b^{224, 2}_0 ∧ -p_448) -> break c in CNF: c -b^{224, 2}_2 ∨ -b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ p_448 ∨ break c in DIMACS: -22376 -22377 22378 448 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{224, 2}_2 ∧ -b^{224, 2}_1 ∧ -b^{224, 2}_0 ∧ true) c in CNF: c -b^{224, 2}_2 ∨ b^{224, 2}_1 ∨ b^{224, 2}_0 ∨ false c in DIMACS: -22376 22377 22378 0 c 3 does not represent an automaton state. c -(-b^{224, 2}_2 ∧ b^{224, 2}_1 ∧ b^{224, 2}_0 ∧ true) c in CNF: c b^{224, 2}_2 ∨ -b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ false c in DIMACS: 22376 -22377 -22378 0 c -3 does not represent an automaton state. c -( b^{224, 2}_2 ∧ b^{224, 2}_1 ∧ b^{224, 2}_0 ∧ true) c in CNF: c -b^{224, 2}_2 ∨ -b^{224, 2}_1 ∨ -b^{224, 2}_0 ∨ false c in DIMACS: -22376 -22377 -22378 0 c i = 3 c -2+1 --> -1 c ( b^{224, 3}_2 ∧ b^{224, 3}_1 ∧ -b^{224, 3}_0 ∧ p_672) -> ( b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ b^{224, 4}_0) c in CNF: c -b^{224, 3}_2 ∨ -b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ -p_672 ∨ b^{224, 4}_2 c -b^{224, 3}_2 ∨ -b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ -p_672 ∨ -b^{224, 4}_1 c -b^{224, 3}_2 ∨ -b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ -p_672 ∨ b^{224, 4}_0 c in DIMACS: -22379 -22380 22381 -672 22382 0 -22379 -22380 22381 -672 -22383 0 -22379 -22380 22381 -672 22384 0 c -1+1 --> 0 c ( b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ b^{224, 3}_0 ∧ p_672) -> (-b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ -b^{224, 4}_0) c in CNF: c -b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ -p_672 ∨ -b^{224, 4}_2 c -b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ -p_672 ∨ -b^{224, 4}_1 c -b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ -p_672 ∨ -b^{224, 4}_0 c in DIMACS: -22379 22380 -22381 -672 -22382 0 -22379 22380 -22381 -672 -22383 0 -22379 22380 -22381 -672 -22384 0 c 0+1 --> 1 c (-b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ -b^{224, 3}_0 ∧ p_672) -> (-b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ b^{224, 4}_0) c in CNF: c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ -p_672 ∨ -b^{224, 4}_2 c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ -p_672 ∨ -b^{224, 4}_1 c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ -p_672 ∨ b^{224, 4}_0 c in DIMACS: 22379 22380 22381 -672 -22382 0 22379 22380 22381 -672 -22383 0 22379 22380 22381 -672 22384 0 c 1+1 --> 2 c (-b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ b^{224, 3}_0 ∧ p_672) -> (-b^{224, 4}_2 ∧ b^{224, 4}_1 ∧ -b^{224, 4}_0) c in CNF: c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ -p_672 ∨ -b^{224, 4}_2 c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ -p_672 ∨ b^{224, 4}_1 c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ -p_672 ∨ -b^{224, 4}_0 c in DIMACS: 22379 22380 -22381 -672 -22382 0 22379 22380 -22381 -672 22383 0 22379 22380 -22381 -672 -22384 0 c 2+1 --> break c (-b^{224, 3}_2 ∧ b^{224, 3}_1 ∧ -b^{224, 3}_0 ∧ p_672) -> break c in CNF: c b^{224, 3}_2 ∨ -b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ -p_672 ∨ break c in DIMACS: 22379 -22380 22381 -672 1162 0 c 2-1 --> 1 c (-b^{224, 3}_2 ∧ b^{224, 3}_1 ∧ -b^{224, 3}_0 ∧ -p_672) -> (-b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ b^{224, 4}_0) c in CNF: c b^{224, 3}_2 ∨ -b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ p_672 ∨ -b^{224, 4}_2 c b^{224, 3}_2 ∨ -b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ p_672 ∨ -b^{224, 4}_1 c b^{224, 3}_2 ∨ -b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ p_672 ∨ b^{224, 4}_0 c in DIMACS: 22379 -22380 22381 672 -22382 0 22379 -22380 22381 672 -22383 0 22379 -22380 22381 672 22384 0 c 1-1 --> 0 c (-b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ b^{224, 3}_0 ∧ -p_672) -> (-b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ -b^{224, 4}_0) c in CNF: c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ p_672 ∨ -b^{224, 4}_2 c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ p_672 ∨ -b^{224, 4}_1 c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ p_672 ∨ -b^{224, 4}_0 c in DIMACS: 22379 22380 -22381 672 -22382 0 22379 22380 -22381 672 -22383 0 22379 22380 -22381 672 -22384 0 c 0-1 --> -1 c (-b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ -b^{224, 3}_0 ∧ -p_672) -> ( b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ b^{224, 4}_0) c in CNF: c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ p_672 ∨ b^{224, 4}_2 c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ p_672 ∨ -b^{224, 4}_1 c b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ p_672 ∨ b^{224, 4}_0 c in DIMACS: 22379 22380 22381 672 22382 0 22379 22380 22381 672 -22383 0 22379 22380 22381 672 22384 0 c -1-1 --> -2 c ( b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ b^{224, 3}_0 ∧ -p_672) -> ( b^{224, 4}_2 ∧ b^{224, 4}_1 ∧ -b^{224, 4}_0) c in CNF: c -b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ p_672 ∨ b^{224, 4}_2 c -b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ p_672 ∨ b^{224, 4}_1 c -b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ p_672 ∨ -b^{224, 4}_0 c in DIMACS: -22379 22380 -22381 672 22382 0 -22379 22380 -22381 672 22383 0 -22379 22380 -22381 672 -22384 0 c -2-1 --> break c ( b^{224, 3}_2 ∧ b^{224, 3}_1 ∧ -b^{224, 3}_0 ∧ -p_672) -> break c in CNF: c -b^{224, 3}_2 ∨ -b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ p_672 ∨ break c in DIMACS: -22379 -22380 22381 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{224, 3}_2 ∧ -b^{224, 3}_1 ∧ -b^{224, 3}_0 ∧ true) c in CNF: c -b^{224, 3}_2 ∨ b^{224, 3}_1 ∨ b^{224, 3}_0 ∨ false c in DIMACS: -22379 22380 22381 0 c 3 does not represent an automaton state. c -(-b^{224, 3}_2 ∧ b^{224, 3}_1 ∧ b^{224, 3}_0 ∧ true) c in CNF: c b^{224, 3}_2 ∨ -b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ false c in DIMACS: 22379 -22380 -22381 0 c -3 does not represent an automaton state. c -( b^{224, 3}_2 ∧ b^{224, 3}_1 ∧ b^{224, 3}_0 ∧ true) c in CNF: c -b^{224, 3}_2 ∨ -b^{224, 3}_1 ∨ -b^{224, 3}_0 ∨ false c in DIMACS: -22379 -22380 -22381 0 c i = 4 c -2+1 --> -1 c ( b^{224, 4}_2 ∧ b^{224, 4}_1 ∧ -b^{224, 4}_0 ∧ p_896) -> ( b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ b^{224, 5}_0) c in CNF: c -b^{224, 4}_2 ∨ -b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ -p_896 ∨ b^{224, 5}_2 c -b^{224, 4}_2 ∨ -b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ -p_896 ∨ -b^{224, 5}_1 c -b^{224, 4}_2 ∨ -b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ -p_896 ∨ b^{224, 5}_0 c in DIMACS: -22382 -22383 22384 -896 22385 0 -22382 -22383 22384 -896 -22386 0 -22382 -22383 22384 -896 22387 0 c -1+1 --> 0 c ( b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ b^{224, 4}_0 ∧ p_896) -> (-b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ -b^{224, 5}_0) c in CNF: c -b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ -p_896 ∨ -b^{224, 5}_2 c -b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ -p_896 ∨ -b^{224, 5}_1 c -b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ -p_896 ∨ -b^{224, 5}_0 c in DIMACS: -22382 22383 -22384 -896 -22385 0 -22382 22383 -22384 -896 -22386 0 -22382 22383 -22384 -896 -22387 0 c 0+1 --> 1 c (-b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ -b^{224, 4}_0 ∧ p_896) -> (-b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ b^{224, 5}_0) c in CNF: c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ -p_896 ∨ -b^{224, 5}_2 c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ -p_896 ∨ -b^{224, 5}_1 c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ -p_896 ∨ b^{224, 5}_0 c in DIMACS: 22382 22383 22384 -896 -22385 0 22382 22383 22384 -896 -22386 0 22382 22383 22384 -896 22387 0 c 1+1 --> 2 c (-b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ b^{224, 4}_0 ∧ p_896) -> (-b^{224, 5}_2 ∧ b^{224, 5}_1 ∧ -b^{224, 5}_0) c in CNF: c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ -p_896 ∨ -b^{224, 5}_2 c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ -p_896 ∨ b^{224, 5}_1 c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ -p_896 ∨ -b^{224, 5}_0 c in DIMACS: 22382 22383 -22384 -896 -22385 0 22382 22383 -22384 -896 22386 0 22382 22383 -22384 -896 -22387 0 c 2+1 --> break c (-b^{224, 4}_2 ∧ b^{224, 4}_1 ∧ -b^{224, 4}_0 ∧ p_896) -> break c in CNF: c b^{224, 4}_2 ∨ -b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ -p_896 ∨ break c in DIMACS: 22382 -22383 22384 -896 1162 0 c 2-1 --> 1 c (-b^{224, 4}_2 ∧ b^{224, 4}_1 ∧ -b^{224, 4}_0 ∧ -p_896) -> (-b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ b^{224, 5}_0) c in CNF: c b^{224, 4}_2 ∨ -b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ p_896 ∨ -b^{224, 5}_2 c b^{224, 4}_2 ∨ -b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ p_896 ∨ -b^{224, 5}_1 c b^{224, 4}_2 ∨ -b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ p_896 ∨ b^{224, 5}_0 c in DIMACS: 22382 -22383 22384 896 -22385 0 22382 -22383 22384 896 -22386 0 22382 -22383 22384 896 22387 0 c 1-1 --> 0 c (-b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ b^{224, 4}_0 ∧ -p_896) -> (-b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ -b^{224, 5}_0) c in CNF: c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ p_896 ∨ -b^{224, 5}_2 c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ p_896 ∨ -b^{224, 5}_1 c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ p_896 ∨ -b^{224, 5}_0 c in DIMACS: 22382 22383 -22384 896 -22385 0 22382 22383 -22384 896 -22386 0 22382 22383 -22384 896 -22387 0 c 0-1 --> -1 c (-b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ -b^{224, 4}_0 ∧ -p_896) -> ( b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ b^{224, 5}_0) c in CNF: c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ p_896 ∨ b^{224, 5}_2 c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ p_896 ∨ -b^{224, 5}_1 c b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ p_896 ∨ b^{224, 5}_0 c in DIMACS: 22382 22383 22384 896 22385 0 22382 22383 22384 896 -22386 0 22382 22383 22384 896 22387 0 c -1-1 --> -2 c ( b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ b^{224, 4}_0 ∧ -p_896) -> ( b^{224, 5}_2 ∧ b^{224, 5}_1 ∧ -b^{224, 5}_0) c in CNF: c -b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ p_896 ∨ b^{224, 5}_2 c -b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ p_896 ∨ b^{224, 5}_1 c -b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ p_896 ∨ -b^{224, 5}_0 c in DIMACS: -22382 22383 -22384 896 22385 0 -22382 22383 -22384 896 22386 0 -22382 22383 -22384 896 -22387 0 c -2-1 --> break c ( b^{224, 4}_2 ∧ b^{224, 4}_1 ∧ -b^{224, 4}_0 ∧ -p_896) -> break c in CNF: c -b^{224, 4}_2 ∨ -b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ p_896 ∨ break c in DIMACS: -22382 -22383 22384 896 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{224, 4}_2 ∧ -b^{224, 4}_1 ∧ -b^{224, 4}_0 ∧ true) c in CNF: c -b^{224, 4}_2 ∨ b^{224, 4}_1 ∨ b^{224, 4}_0 ∨ false c in DIMACS: -22382 22383 22384 0 c 3 does not represent an automaton state. c -(-b^{224, 4}_2 ∧ b^{224, 4}_1 ∧ b^{224, 4}_0 ∧ true) c in CNF: c b^{224, 4}_2 ∨ -b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ false c in DIMACS: 22382 -22383 -22384 0 c -3 does not represent an automaton state. c -( b^{224, 4}_2 ∧ b^{224, 4}_1 ∧ b^{224, 4}_0 ∧ true) c in CNF: c -b^{224, 4}_2 ∨ -b^{224, 4}_1 ∨ -b^{224, 4}_0 ∨ false c in DIMACS: -22382 -22383 -22384 0 c i = 5 c -2+1 --> -1 c ( b^{224, 5}_2 ∧ b^{224, 5}_1 ∧ -b^{224, 5}_0 ∧ p_1120) -> ( b^{224, 6}_2 ∧ -b^{224, 6}_1 ∧ b^{224, 6}_0) c in CNF: c -b^{224, 5}_2 ∨ -b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ -p_1120 ∨ b^{224, 6}_2 c -b^{224, 5}_2 ∨ -b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ -p_1120 ∨ -b^{224, 6}_1 c -b^{224, 5}_2 ∨ -b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ -p_1120 ∨ b^{224, 6}_0 c in DIMACS: -22385 -22386 22387 -1120 22388 0 -22385 -22386 22387 -1120 -22389 0 -22385 -22386 22387 -1120 22390 0 c -1+1 --> 0 c ( b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ b^{224, 5}_0 ∧ p_1120) -> (-b^{224, 6}_2 ∧ -b^{224, 6}_1 ∧ -b^{224, 6}_0) c in CNF: c -b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ -p_1120 ∨ -b^{224, 6}_2 c -b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ -p_1120 ∨ -b^{224, 6}_1 c -b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ -p_1120 ∨ -b^{224, 6}_0 c in DIMACS: -22385 22386 -22387 -1120 -22388 0 -22385 22386 -22387 -1120 -22389 0 -22385 22386 -22387 -1120 -22390 0 c 0+1 --> 1 c (-b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ -b^{224, 5}_0 ∧ p_1120) -> (-b^{224, 6}_2 ∧ -b^{224, 6}_1 ∧ b^{224, 6}_0) c in CNF: c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ -p_1120 ∨ -b^{224, 6}_2 c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ -p_1120 ∨ -b^{224, 6}_1 c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ -p_1120 ∨ b^{224, 6}_0 c in DIMACS: 22385 22386 22387 -1120 -22388 0 22385 22386 22387 -1120 -22389 0 22385 22386 22387 -1120 22390 0 c 1+1 --> 2 c (-b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ b^{224, 5}_0 ∧ p_1120) -> (-b^{224, 6}_2 ∧ b^{224, 6}_1 ∧ -b^{224, 6}_0) c in CNF: c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ -p_1120 ∨ -b^{224, 6}_2 c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ -p_1120 ∨ b^{224, 6}_1 c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ -p_1120 ∨ -b^{224, 6}_0 c in DIMACS: 22385 22386 -22387 -1120 -22388 0 22385 22386 -22387 -1120 22389 0 22385 22386 -22387 -1120 -22390 0 c 2+1 --> break c (-b^{224, 5}_2 ∧ b^{224, 5}_1 ∧ -b^{224, 5}_0 ∧ p_1120) -> break c in CNF: c b^{224, 5}_2 ∨ -b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ -p_1120 ∨ break c in DIMACS: 22385 -22386 22387 -1120 1162 0 c 2-1 --> 1 c (-b^{224, 5}_2 ∧ b^{224, 5}_1 ∧ -b^{224, 5}_0 ∧ -p_1120) -> (-b^{224, 6}_2 ∧ -b^{224, 6}_1 ∧ b^{224, 6}_0) c in CNF: c b^{224, 5}_2 ∨ -b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ p_1120 ∨ -b^{224, 6}_2 c b^{224, 5}_2 ∨ -b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ p_1120 ∨ -b^{224, 6}_1 c b^{224, 5}_2 ∨ -b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ p_1120 ∨ b^{224, 6}_0 c in DIMACS: 22385 -22386 22387 1120 -22388 0 22385 -22386 22387 1120 -22389 0 22385 -22386 22387 1120 22390 0 c 1-1 --> 0 c (-b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ b^{224, 5}_0 ∧ -p_1120) -> (-b^{224, 6}_2 ∧ -b^{224, 6}_1 ∧ -b^{224, 6}_0) c in CNF: c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ p_1120 ∨ -b^{224, 6}_2 c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ p_1120 ∨ -b^{224, 6}_1 c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ p_1120 ∨ -b^{224, 6}_0 c in DIMACS: 22385 22386 -22387 1120 -22388 0 22385 22386 -22387 1120 -22389 0 22385 22386 -22387 1120 -22390 0 c 0-1 --> -1 c (-b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ -b^{224, 5}_0 ∧ -p_1120) -> ( b^{224, 6}_2 ∧ -b^{224, 6}_1 ∧ b^{224, 6}_0) c in CNF: c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ p_1120 ∨ b^{224, 6}_2 c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ p_1120 ∨ -b^{224, 6}_1 c b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ p_1120 ∨ b^{224, 6}_0 c in DIMACS: 22385 22386 22387 1120 22388 0 22385 22386 22387 1120 -22389 0 22385 22386 22387 1120 22390 0 c -1-1 --> -2 c ( b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ b^{224, 5}_0 ∧ -p_1120) -> ( b^{224, 6}_2 ∧ b^{224, 6}_1 ∧ -b^{224, 6}_0) c in CNF: c -b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ p_1120 ∨ b^{224, 6}_2 c -b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ p_1120 ∨ b^{224, 6}_1 c -b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ p_1120 ∨ -b^{224, 6}_0 c in DIMACS: -22385 22386 -22387 1120 22388 0 -22385 22386 -22387 1120 22389 0 -22385 22386 -22387 1120 -22390 0 c -2-1 --> break c ( b^{224, 5}_2 ∧ b^{224, 5}_1 ∧ -b^{224, 5}_0 ∧ -p_1120) -> break c in CNF: c -b^{224, 5}_2 ∨ -b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ p_1120 ∨ break c in DIMACS: -22385 -22386 22387 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{224, 5}_2 ∧ -b^{224, 5}_1 ∧ -b^{224, 5}_0 ∧ true) c in CNF: c -b^{224, 5}_2 ∨ b^{224, 5}_1 ∨ b^{224, 5}_0 ∨ false c in DIMACS: -22385 22386 22387 0 c 3 does not represent an automaton state. c -(-b^{224, 5}_2 ∧ b^{224, 5}_1 ∧ b^{224, 5}_0 ∧ true) c in CNF: c b^{224, 5}_2 ∨ -b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ false c in DIMACS: 22385 -22386 -22387 0 c -3 does not represent an automaton state. c -( b^{224, 5}_2 ∧ b^{224, 5}_1 ∧ b^{224, 5}_0 ∧ true) c in CNF: c -b^{224, 5}_2 ∨ -b^{224, 5}_1 ∨ -b^{224, 5}_0 ∨ false c in DIMACS: -22385 -22386 -22387 0 c INIT for k = 225 c -b^{225, 1}_2 c -b^{225, 1}_1 c -b^{225, 1}_0 c in DIMACS: -22391 0 -22392 0 -22393 0 c Transitions for k = 225 c i = 1 c -2+1 --> -1 c ( b^{225, 1}_2 ∧ b^{225, 1}_1 ∧ -b^{225, 1}_0 ∧ p_225) -> ( b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ b^{225, 2}_0) c in CNF: c -b^{225, 1}_2 ∨ -b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ -p_225 ∨ b^{225, 2}_2 c -b^{225, 1}_2 ∨ -b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ -p_225 ∨ -b^{225, 2}_1 c -b^{225, 1}_2 ∨ -b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ -p_225 ∨ b^{225, 2}_0 c in DIMACS: -22391 -22392 22393 -225 22394 0 -22391 -22392 22393 -225 -22395 0 -22391 -22392 22393 -225 22396 0 c -1+1 --> 0 c ( b^{225, 1}_2 ∧ -b^{225, 1}_1 ∧ b^{225, 1}_0 ∧ p_225) -> (-b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ -b^{225, 2}_0) c in CNF: c -b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ -p_225 ∨ -b^{225, 2}_2 c -b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ -p_225 ∨ -b^{225, 2}_1 c -b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ -p_225 ∨ -b^{225, 2}_0 c in DIMACS: -22391 22392 -22393 -225 -22394 0 -22391 22392 -22393 -225 -22395 0 -22391 22392 -22393 -225 -22396 0 c 0+1 --> 1 c (-b^{225, 1}_2 ∧ -b^{225, 1}_1 ∧ -b^{225, 1}_0 ∧ p_225) -> (-b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ b^{225, 2}_0) c in CNF: c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ -p_225 ∨ -b^{225, 2}_2 c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ -p_225 ∨ -b^{225, 2}_1 c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ -p_225 ∨ b^{225, 2}_0 c in DIMACS: 22391 22392 22393 -225 -22394 0 22391 22392 22393 -225 -22395 0 22391 22392 22393 -225 22396 0 c 1+1 --> 2 c (-b^{225, 1}_2 ∧ -b^{225, 1}_1 ∧ b^{225, 1}_0 ∧ p_225) -> (-b^{225, 2}_2 ∧ b^{225, 2}_1 ∧ -b^{225, 2}_0) c in CNF: c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ -p_225 ∨ -b^{225, 2}_2 c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ -p_225 ∨ b^{225, 2}_1 c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ -p_225 ∨ -b^{225, 2}_0 c in DIMACS: 22391 22392 -22393 -225 -22394 0 22391 22392 -22393 -225 22395 0 22391 22392 -22393 -225 -22396 0 c 2+1 --> break c (-b^{225, 1}_2 ∧ b^{225, 1}_1 ∧ -b^{225, 1}_0 ∧ p_225) -> break c in CNF: c b^{225, 1}_2 ∨ -b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ -p_225 ∨ break c in DIMACS: 22391 -22392 22393 -225 1162 0 c 2-1 --> 1 c (-b^{225, 1}_2 ∧ b^{225, 1}_1 ∧ -b^{225, 1}_0 ∧ -p_225) -> (-b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ b^{225, 2}_0) c in CNF: c b^{225, 1}_2 ∨ -b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ p_225 ∨ -b^{225, 2}_2 c b^{225, 1}_2 ∨ -b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ p_225 ∨ -b^{225, 2}_1 c b^{225, 1}_2 ∨ -b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ p_225 ∨ b^{225, 2}_0 c in DIMACS: 22391 -22392 22393 225 -22394 0 22391 -22392 22393 225 -22395 0 22391 -22392 22393 225 22396 0 c 1-1 --> 0 c (-b^{225, 1}_2 ∧ -b^{225, 1}_1 ∧ b^{225, 1}_0 ∧ -p_225) -> (-b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ -b^{225, 2}_0) c in CNF: c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ p_225 ∨ -b^{225, 2}_2 c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ p_225 ∨ -b^{225, 2}_1 c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ p_225 ∨ -b^{225, 2}_0 c in DIMACS: 22391 22392 -22393 225 -22394 0 22391 22392 -22393 225 -22395 0 22391 22392 -22393 225 -22396 0 c 0-1 --> -1 c (-b^{225, 1}_2 ∧ -b^{225, 1}_1 ∧ -b^{225, 1}_0 ∧ -p_225) -> ( b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ b^{225, 2}_0) c in CNF: c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ p_225 ∨ b^{225, 2}_2 c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ p_225 ∨ -b^{225, 2}_1 c b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ p_225 ∨ b^{225, 2}_0 c in DIMACS: 22391 22392 22393 225 22394 0 22391 22392 22393 225 -22395 0 22391 22392 22393 225 22396 0 c -1-1 --> -2 c ( b^{225, 1}_2 ∧ -b^{225, 1}_1 ∧ b^{225, 1}_0 ∧ -p_225) -> ( b^{225, 2}_2 ∧ b^{225, 2}_1 ∧ -b^{225, 2}_0) c in CNF: c -b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ p_225 ∨ b^{225, 2}_2 c -b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ p_225 ∨ b^{225, 2}_1 c -b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ p_225 ∨ -b^{225, 2}_0 c in DIMACS: -22391 22392 -22393 225 22394 0 -22391 22392 -22393 225 22395 0 -22391 22392 -22393 225 -22396 0 c -2-1 --> break c ( b^{225, 1}_2 ∧ b^{225, 1}_1 ∧ -b^{225, 1}_0 ∧ -p_225) -> break c in CNF: c -b^{225, 1}_2 ∨ -b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ p_225 ∨ break c in DIMACS: -22391 -22392 22393 225 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{225, 1}_2 ∧ -b^{225, 1}_1 ∧ -b^{225, 1}_0 ∧ true) c in CNF: c -b^{225, 1}_2 ∨ b^{225, 1}_1 ∨ b^{225, 1}_0 ∨ false c in DIMACS: -22391 22392 22393 0 c 3 does not represent an automaton state. c -(-b^{225, 1}_2 ∧ b^{225, 1}_1 ∧ b^{225, 1}_0 ∧ true) c in CNF: c b^{225, 1}_2 ∨ -b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ false c in DIMACS: 22391 -22392 -22393 0 c -3 does not represent an automaton state. c -( b^{225, 1}_2 ∧ b^{225, 1}_1 ∧ b^{225, 1}_0 ∧ true) c in CNF: c -b^{225, 1}_2 ∨ -b^{225, 1}_1 ∨ -b^{225, 1}_0 ∨ false c in DIMACS: -22391 -22392 -22393 0 c i = 2 c -2+1 --> -1 c ( b^{225, 2}_2 ∧ b^{225, 2}_1 ∧ -b^{225, 2}_0 ∧ p_450) -> ( b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ b^{225, 3}_0) c in CNF: c -b^{225, 2}_2 ∨ -b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ -p_450 ∨ b^{225, 3}_2 c -b^{225, 2}_2 ∨ -b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ -p_450 ∨ -b^{225, 3}_1 c -b^{225, 2}_2 ∨ -b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ -p_450 ∨ b^{225, 3}_0 c in DIMACS: -22394 -22395 22396 -450 22397 0 -22394 -22395 22396 -450 -22398 0 -22394 -22395 22396 -450 22399 0 c -1+1 --> 0 c ( b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ b^{225, 2}_0 ∧ p_450) -> (-b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ -b^{225, 3}_0) c in CNF: c -b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ -p_450 ∨ -b^{225, 3}_2 c -b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ -p_450 ∨ -b^{225, 3}_1 c -b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ -p_450 ∨ -b^{225, 3}_0 c in DIMACS: -22394 22395 -22396 -450 -22397 0 -22394 22395 -22396 -450 -22398 0 -22394 22395 -22396 -450 -22399 0 c 0+1 --> 1 c (-b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ -b^{225, 2}_0 ∧ p_450) -> (-b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ b^{225, 3}_0) c in CNF: c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ -p_450 ∨ -b^{225, 3}_2 c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ -p_450 ∨ -b^{225, 3}_1 c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ -p_450 ∨ b^{225, 3}_0 c in DIMACS: 22394 22395 22396 -450 -22397 0 22394 22395 22396 -450 -22398 0 22394 22395 22396 -450 22399 0 c 1+1 --> 2 c (-b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ b^{225, 2}_0 ∧ p_450) -> (-b^{225, 3}_2 ∧ b^{225, 3}_1 ∧ -b^{225, 3}_0) c in CNF: c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ -p_450 ∨ -b^{225, 3}_2 c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ -p_450 ∨ b^{225, 3}_1 c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ -p_450 ∨ -b^{225, 3}_0 c in DIMACS: 22394 22395 -22396 -450 -22397 0 22394 22395 -22396 -450 22398 0 22394 22395 -22396 -450 -22399 0 c 2+1 --> break c (-b^{225, 2}_2 ∧ b^{225, 2}_1 ∧ -b^{225, 2}_0 ∧ p_450) -> break c in CNF: c b^{225, 2}_2 ∨ -b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ -p_450 ∨ break c in DIMACS: 22394 -22395 22396 -450 1162 0 c 2-1 --> 1 c (-b^{225, 2}_2 ∧ b^{225, 2}_1 ∧ -b^{225, 2}_0 ∧ -p_450) -> (-b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ b^{225, 3}_0) c in CNF: c b^{225, 2}_2 ∨ -b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ p_450 ∨ -b^{225, 3}_2 c b^{225, 2}_2 ∨ -b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ p_450 ∨ -b^{225, 3}_1 c b^{225, 2}_2 ∨ -b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ p_450 ∨ b^{225, 3}_0 c in DIMACS: 22394 -22395 22396 450 -22397 0 22394 -22395 22396 450 -22398 0 22394 -22395 22396 450 22399 0 c 1-1 --> 0 c (-b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ b^{225, 2}_0 ∧ -p_450) -> (-b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ -b^{225, 3}_0) c in CNF: c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ p_450 ∨ -b^{225, 3}_2 c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ p_450 ∨ -b^{225, 3}_1 c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ p_450 ∨ -b^{225, 3}_0 c in DIMACS: 22394 22395 -22396 450 -22397 0 22394 22395 -22396 450 -22398 0 22394 22395 -22396 450 -22399 0 c 0-1 --> -1 c (-b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ -b^{225, 2}_0 ∧ -p_450) -> ( b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ b^{225, 3}_0) c in CNF: c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ p_450 ∨ b^{225, 3}_2 c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ p_450 ∨ -b^{225, 3}_1 c b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ p_450 ∨ b^{225, 3}_0 c in DIMACS: 22394 22395 22396 450 22397 0 22394 22395 22396 450 -22398 0 22394 22395 22396 450 22399 0 c -1-1 --> -2 c ( b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ b^{225, 2}_0 ∧ -p_450) -> ( b^{225, 3}_2 ∧ b^{225, 3}_1 ∧ -b^{225, 3}_0) c in CNF: c -b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ p_450 ∨ b^{225, 3}_2 c -b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ p_450 ∨ b^{225, 3}_1 c -b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ p_450 ∨ -b^{225, 3}_0 c in DIMACS: -22394 22395 -22396 450 22397 0 -22394 22395 -22396 450 22398 0 -22394 22395 -22396 450 -22399 0 c -2-1 --> break c ( b^{225, 2}_2 ∧ b^{225, 2}_1 ∧ -b^{225, 2}_0 ∧ -p_450) -> break c in CNF: c -b^{225, 2}_2 ∨ -b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ p_450 ∨ break c in DIMACS: -22394 -22395 22396 450 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{225, 2}_2 ∧ -b^{225, 2}_1 ∧ -b^{225, 2}_0 ∧ true) c in CNF: c -b^{225, 2}_2 ∨ b^{225, 2}_1 ∨ b^{225, 2}_0 ∨ false c in DIMACS: -22394 22395 22396 0 c 3 does not represent an automaton state. c -(-b^{225, 2}_2 ∧ b^{225, 2}_1 ∧ b^{225, 2}_0 ∧ true) c in CNF: c b^{225, 2}_2 ∨ -b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ false c in DIMACS: 22394 -22395 -22396 0 c -3 does not represent an automaton state. c -( b^{225, 2}_2 ∧ b^{225, 2}_1 ∧ b^{225, 2}_0 ∧ true) c in CNF: c -b^{225, 2}_2 ∨ -b^{225, 2}_1 ∨ -b^{225, 2}_0 ∨ false c in DIMACS: -22394 -22395 -22396 0 c i = 3 c -2+1 --> -1 c ( b^{225, 3}_2 ∧ b^{225, 3}_1 ∧ -b^{225, 3}_0 ∧ p_675) -> ( b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ b^{225, 4}_0) c in CNF: c -b^{225, 3}_2 ∨ -b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ -p_675 ∨ b^{225, 4}_2 c -b^{225, 3}_2 ∨ -b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ -p_675 ∨ -b^{225, 4}_1 c -b^{225, 3}_2 ∨ -b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ -p_675 ∨ b^{225, 4}_0 c in DIMACS: -22397 -22398 22399 -675 22400 0 -22397 -22398 22399 -675 -22401 0 -22397 -22398 22399 -675 22402 0 c -1+1 --> 0 c ( b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ b^{225, 3}_0 ∧ p_675) -> (-b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ -b^{225, 4}_0) c in CNF: c -b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ -p_675 ∨ -b^{225, 4}_2 c -b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ -p_675 ∨ -b^{225, 4}_1 c -b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ -p_675 ∨ -b^{225, 4}_0 c in DIMACS: -22397 22398 -22399 -675 -22400 0 -22397 22398 -22399 -675 -22401 0 -22397 22398 -22399 -675 -22402 0 c 0+1 --> 1 c (-b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ -b^{225, 3}_0 ∧ p_675) -> (-b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ b^{225, 4}_0) c in CNF: c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ -p_675 ∨ -b^{225, 4}_2 c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ -p_675 ∨ -b^{225, 4}_1 c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ -p_675 ∨ b^{225, 4}_0 c in DIMACS: 22397 22398 22399 -675 -22400 0 22397 22398 22399 -675 -22401 0 22397 22398 22399 -675 22402 0 c 1+1 --> 2 c (-b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ b^{225, 3}_0 ∧ p_675) -> (-b^{225, 4}_2 ∧ b^{225, 4}_1 ∧ -b^{225, 4}_0) c in CNF: c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ -p_675 ∨ -b^{225, 4}_2 c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ -p_675 ∨ b^{225, 4}_1 c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ -p_675 ∨ -b^{225, 4}_0 c in DIMACS: 22397 22398 -22399 -675 -22400 0 22397 22398 -22399 -675 22401 0 22397 22398 -22399 -675 -22402 0 c 2+1 --> break c (-b^{225, 3}_2 ∧ b^{225, 3}_1 ∧ -b^{225, 3}_0 ∧ p_675) -> break c in CNF: c b^{225, 3}_2 ∨ -b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ -p_675 ∨ break c in DIMACS: 22397 -22398 22399 -675 1162 0 c 2-1 --> 1 c (-b^{225, 3}_2 ∧ b^{225, 3}_1 ∧ -b^{225, 3}_0 ∧ -p_675) -> (-b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ b^{225, 4}_0) c in CNF: c b^{225, 3}_2 ∨ -b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ p_675 ∨ -b^{225, 4}_2 c b^{225, 3}_2 ∨ -b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ p_675 ∨ -b^{225, 4}_1 c b^{225, 3}_2 ∨ -b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ p_675 ∨ b^{225, 4}_0 c in DIMACS: 22397 -22398 22399 675 -22400 0 22397 -22398 22399 675 -22401 0 22397 -22398 22399 675 22402 0 c 1-1 --> 0 c (-b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ b^{225, 3}_0 ∧ -p_675) -> (-b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ -b^{225, 4}_0) c in CNF: c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ p_675 ∨ -b^{225, 4}_2 c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ p_675 ∨ -b^{225, 4}_1 c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ p_675 ∨ -b^{225, 4}_0 c in DIMACS: 22397 22398 -22399 675 -22400 0 22397 22398 -22399 675 -22401 0 22397 22398 -22399 675 -22402 0 c 0-1 --> -1 c (-b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ -b^{225, 3}_0 ∧ -p_675) -> ( b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ b^{225, 4}_0) c in CNF: c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ p_675 ∨ b^{225, 4}_2 c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ p_675 ∨ -b^{225, 4}_1 c b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ p_675 ∨ b^{225, 4}_0 c in DIMACS: 22397 22398 22399 675 22400 0 22397 22398 22399 675 -22401 0 22397 22398 22399 675 22402 0 c -1-1 --> -2 c ( b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ b^{225, 3}_0 ∧ -p_675) -> ( b^{225, 4}_2 ∧ b^{225, 4}_1 ∧ -b^{225, 4}_0) c in CNF: c -b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ p_675 ∨ b^{225, 4}_2 c -b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ p_675 ∨ b^{225, 4}_1 c -b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ p_675 ∨ -b^{225, 4}_0 c in DIMACS: -22397 22398 -22399 675 22400 0 -22397 22398 -22399 675 22401 0 -22397 22398 -22399 675 -22402 0 c -2-1 --> break c ( b^{225, 3}_2 ∧ b^{225, 3}_1 ∧ -b^{225, 3}_0 ∧ -p_675) -> break c in CNF: c -b^{225, 3}_2 ∨ -b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ p_675 ∨ break c in DIMACS: -22397 -22398 22399 675 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{225, 3}_2 ∧ -b^{225, 3}_1 ∧ -b^{225, 3}_0 ∧ true) c in CNF: c -b^{225, 3}_2 ∨ b^{225, 3}_1 ∨ b^{225, 3}_0 ∨ false c in DIMACS: -22397 22398 22399 0 c 3 does not represent an automaton state. c -(-b^{225, 3}_2 ∧ b^{225, 3}_1 ∧ b^{225, 3}_0 ∧ true) c in CNF: c b^{225, 3}_2 ∨ -b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ false c in DIMACS: 22397 -22398 -22399 0 c -3 does not represent an automaton state. c -( b^{225, 3}_2 ∧ b^{225, 3}_1 ∧ b^{225, 3}_0 ∧ true) c in CNF: c -b^{225, 3}_2 ∨ -b^{225, 3}_1 ∨ -b^{225, 3}_0 ∨ false c in DIMACS: -22397 -22398 -22399 0 c i = 4 c -2+1 --> -1 c ( b^{225, 4}_2 ∧ b^{225, 4}_1 ∧ -b^{225, 4}_0 ∧ p_900) -> ( b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ b^{225, 5}_0) c in CNF: c -b^{225, 4}_2 ∨ -b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ -p_900 ∨ b^{225, 5}_2 c -b^{225, 4}_2 ∨ -b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ -p_900 ∨ -b^{225, 5}_1 c -b^{225, 4}_2 ∨ -b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ -p_900 ∨ b^{225, 5}_0 c in DIMACS: -22400 -22401 22402 -900 22403 0 -22400 -22401 22402 -900 -22404 0 -22400 -22401 22402 -900 22405 0 c -1+1 --> 0 c ( b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ b^{225, 4}_0 ∧ p_900) -> (-b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ -b^{225, 5}_0) c in CNF: c -b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ -p_900 ∨ -b^{225, 5}_2 c -b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ -p_900 ∨ -b^{225, 5}_1 c -b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ -p_900 ∨ -b^{225, 5}_0 c in DIMACS: -22400 22401 -22402 -900 -22403 0 -22400 22401 -22402 -900 -22404 0 -22400 22401 -22402 -900 -22405 0 c 0+1 --> 1 c (-b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ -b^{225, 4}_0 ∧ p_900) -> (-b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ b^{225, 5}_0) c in CNF: c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ -p_900 ∨ -b^{225, 5}_2 c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ -p_900 ∨ -b^{225, 5}_1 c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ -p_900 ∨ b^{225, 5}_0 c in DIMACS: 22400 22401 22402 -900 -22403 0 22400 22401 22402 -900 -22404 0 22400 22401 22402 -900 22405 0 c 1+1 --> 2 c (-b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ b^{225, 4}_0 ∧ p_900) -> (-b^{225, 5}_2 ∧ b^{225, 5}_1 ∧ -b^{225, 5}_0) c in CNF: c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ -p_900 ∨ -b^{225, 5}_2 c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ -p_900 ∨ b^{225, 5}_1 c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ -p_900 ∨ -b^{225, 5}_0 c in DIMACS: 22400 22401 -22402 -900 -22403 0 22400 22401 -22402 -900 22404 0 22400 22401 -22402 -900 -22405 0 c 2+1 --> break c (-b^{225, 4}_2 ∧ b^{225, 4}_1 ∧ -b^{225, 4}_0 ∧ p_900) -> break c in CNF: c b^{225, 4}_2 ∨ -b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ -p_900 ∨ break c in DIMACS: 22400 -22401 22402 -900 1162 0 c 2-1 --> 1 c (-b^{225, 4}_2 ∧ b^{225, 4}_1 ∧ -b^{225, 4}_0 ∧ -p_900) -> (-b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ b^{225, 5}_0) c in CNF: c b^{225, 4}_2 ∨ -b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ p_900 ∨ -b^{225, 5}_2 c b^{225, 4}_2 ∨ -b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ p_900 ∨ -b^{225, 5}_1 c b^{225, 4}_2 ∨ -b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ p_900 ∨ b^{225, 5}_0 c in DIMACS: 22400 -22401 22402 900 -22403 0 22400 -22401 22402 900 -22404 0 22400 -22401 22402 900 22405 0 c 1-1 --> 0 c (-b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ b^{225, 4}_0 ∧ -p_900) -> (-b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ -b^{225, 5}_0) c in CNF: c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ p_900 ∨ -b^{225, 5}_2 c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ p_900 ∨ -b^{225, 5}_1 c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ p_900 ∨ -b^{225, 5}_0 c in DIMACS: 22400 22401 -22402 900 -22403 0 22400 22401 -22402 900 -22404 0 22400 22401 -22402 900 -22405 0 c 0-1 --> -1 c (-b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ -b^{225, 4}_0 ∧ -p_900) -> ( b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ b^{225, 5}_0) c in CNF: c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ p_900 ∨ b^{225, 5}_2 c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ p_900 ∨ -b^{225, 5}_1 c b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ p_900 ∨ b^{225, 5}_0 c in DIMACS: 22400 22401 22402 900 22403 0 22400 22401 22402 900 -22404 0 22400 22401 22402 900 22405 0 c -1-1 --> -2 c ( b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ b^{225, 4}_0 ∧ -p_900) -> ( b^{225, 5}_2 ∧ b^{225, 5}_1 ∧ -b^{225, 5}_0) c in CNF: c -b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ p_900 ∨ b^{225, 5}_2 c -b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ p_900 ∨ b^{225, 5}_1 c -b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ p_900 ∨ -b^{225, 5}_0 c in DIMACS: -22400 22401 -22402 900 22403 0 -22400 22401 -22402 900 22404 0 -22400 22401 -22402 900 -22405 0 c -2-1 --> break c ( b^{225, 4}_2 ∧ b^{225, 4}_1 ∧ -b^{225, 4}_0 ∧ -p_900) -> break c in CNF: c -b^{225, 4}_2 ∨ -b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ p_900 ∨ break c in DIMACS: -22400 -22401 22402 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{225, 4}_2 ∧ -b^{225, 4}_1 ∧ -b^{225, 4}_0 ∧ true) c in CNF: c -b^{225, 4}_2 ∨ b^{225, 4}_1 ∨ b^{225, 4}_0 ∨ false c in DIMACS: -22400 22401 22402 0 c 3 does not represent an automaton state. c -(-b^{225, 4}_2 ∧ b^{225, 4}_1 ∧ b^{225, 4}_0 ∧ true) c in CNF: c b^{225, 4}_2 ∨ -b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ false c in DIMACS: 22400 -22401 -22402 0 c -3 does not represent an automaton state. c -( b^{225, 4}_2 ∧ b^{225, 4}_1 ∧ b^{225, 4}_0 ∧ true) c in CNF: c -b^{225, 4}_2 ∨ -b^{225, 4}_1 ∨ -b^{225, 4}_0 ∨ false c in DIMACS: -22400 -22401 -22402 0 c i = 5 c -2+1 --> -1 c ( b^{225, 5}_2 ∧ b^{225, 5}_1 ∧ -b^{225, 5}_0 ∧ p_1125) -> ( b^{225, 6}_2 ∧ -b^{225, 6}_1 ∧ b^{225, 6}_0) c in CNF: c -b^{225, 5}_2 ∨ -b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ -p_1125 ∨ b^{225, 6}_2 c -b^{225, 5}_2 ∨ -b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ -p_1125 ∨ -b^{225, 6}_1 c -b^{225, 5}_2 ∨ -b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ -p_1125 ∨ b^{225, 6}_0 c in DIMACS: -22403 -22404 22405 -1125 22406 0 -22403 -22404 22405 -1125 -22407 0 -22403 -22404 22405 -1125 22408 0 c -1+1 --> 0 c ( b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ b^{225, 5}_0 ∧ p_1125) -> (-b^{225, 6}_2 ∧ -b^{225, 6}_1 ∧ -b^{225, 6}_0) c in CNF: c -b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ -p_1125 ∨ -b^{225, 6}_2 c -b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ -p_1125 ∨ -b^{225, 6}_1 c -b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ -p_1125 ∨ -b^{225, 6}_0 c in DIMACS: -22403 22404 -22405 -1125 -22406 0 -22403 22404 -22405 -1125 -22407 0 -22403 22404 -22405 -1125 -22408 0 c 0+1 --> 1 c (-b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ -b^{225, 5}_0 ∧ p_1125) -> (-b^{225, 6}_2 ∧ -b^{225, 6}_1 ∧ b^{225, 6}_0) c in CNF: c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ -p_1125 ∨ -b^{225, 6}_2 c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ -p_1125 ∨ -b^{225, 6}_1 c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ -p_1125 ∨ b^{225, 6}_0 c in DIMACS: 22403 22404 22405 -1125 -22406 0 22403 22404 22405 -1125 -22407 0 22403 22404 22405 -1125 22408 0 c 1+1 --> 2 c (-b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ b^{225, 5}_0 ∧ p_1125) -> (-b^{225, 6}_2 ∧ b^{225, 6}_1 ∧ -b^{225, 6}_0) c in CNF: c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ -p_1125 ∨ -b^{225, 6}_2 c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ -p_1125 ∨ b^{225, 6}_1 c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ -p_1125 ∨ -b^{225, 6}_0 c in DIMACS: 22403 22404 -22405 -1125 -22406 0 22403 22404 -22405 -1125 22407 0 22403 22404 -22405 -1125 -22408 0 c 2+1 --> break c (-b^{225, 5}_2 ∧ b^{225, 5}_1 ∧ -b^{225, 5}_0 ∧ p_1125) -> break c in CNF: c b^{225, 5}_2 ∨ -b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ -p_1125 ∨ break c in DIMACS: 22403 -22404 22405 -1125 1162 0 c 2-1 --> 1 c (-b^{225, 5}_2 ∧ b^{225, 5}_1 ∧ -b^{225, 5}_0 ∧ -p_1125) -> (-b^{225, 6}_2 ∧ -b^{225, 6}_1 ∧ b^{225, 6}_0) c in CNF: c b^{225, 5}_2 ∨ -b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ p_1125 ∨ -b^{225, 6}_2 c b^{225, 5}_2 ∨ -b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ p_1125 ∨ -b^{225, 6}_1 c b^{225, 5}_2 ∨ -b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ p_1125 ∨ b^{225, 6}_0 c in DIMACS: 22403 -22404 22405 1125 -22406 0 22403 -22404 22405 1125 -22407 0 22403 -22404 22405 1125 22408 0 c 1-1 --> 0 c (-b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ b^{225, 5}_0 ∧ -p_1125) -> (-b^{225, 6}_2 ∧ -b^{225, 6}_1 ∧ -b^{225, 6}_0) c in CNF: c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ p_1125 ∨ -b^{225, 6}_2 c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ p_1125 ∨ -b^{225, 6}_1 c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ p_1125 ∨ -b^{225, 6}_0 c in DIMACS: 22403 22404 -22405 1125 -22406 0 22403 22404 -22405 1125 -22407 0 22403 22404 -22405 1125 -22408 0 c 0-1 --> -1 c (-b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ -b^{225, 5}_0 ∧ -p_1125) -> ( b^{225, 6}_2 ∧ -b^{225, 6}_1 ∧ b^{225, 6}_0) c in CNF: c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ p_1125 ∨ b^{225, 6}_2 c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ p_1125 ∨ -b^{225, 6}_1 c b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ p_1125 ∨ b^{225, 6}_0 c in DIMACS: 22403 22404 22405 1125 22406 0 22403 22404 22405 1125 -22407 0 22403 22404 22405 1125 22408 0 c -1-1 --> -2 c ( b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ b^{225, 5}_0 ∧ -p_1125) -> ( b^{225, 6}_2 ∧ b^{225, 6}_1 ∧ -b^{225, 6}_0) c in CNF: c -b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ p_1125 ∨ b^{225, 6}_2 c -b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ p_1125 ∨ b^{225, 6}_1 c -b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ p_1125 ∨ -b^{225, 6}_0 c in DIMACS: -22403 22404 -22405 1125 22406 0 -22403 22404 -22405 1125 22407 0 -22403 22404 -22405 1125 -22408 0 c -2-1 --> break c ( b^{225, 5}_2 ∧ b^{225, 5}_1 ∧ -b^{225, 5}_0 ∧ -p_1125) -> break c in CNF: c -b^{225, 5}_2 ∨ -b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ p_1125 ∨ break c in DIMACS: -22403 -22404 22405 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{225, 5}_2 ∧ -b^{225, 5}_1 ∧ -b^{225, 5}_0 ∧ true) c in CNF: c -b^{225, 5}_2 ∨ b^{225, 5}_1 ∨ b^{225, 5}_0 ∨ false c in DIMACS: -22403 22404 22405 0 c 3 does not represent an automaton state. c -(-b^{225, 5}_2 ∧ b^{225, 5}_1 ∧ b^{225, 5}_0 ∧ true) c in CNF: c b^{225, 5}_2 ∨ -b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ false c in DIMACS: 22403 -22404 -22405 0 c -3 does not represent an automaton state. c -( b^{225, 5}_2 ∧ b^{225, 5}_1 ∧ b^{225, 5}_0 ∧ true) c in CNF: c -b^{225, 5}_2 ∨ -b^{225, 5}_1 ∨ -b^{225, 5}_0 ∨ false c in DIMACS: -22403 -22404 -22405 0 c INIT for k = 226 c -b^{226, 1}_2 c -b^{226, 1}_1 c -b^{226, 1}_0 c in DIMACS: -22409 0 -22410 0 -22411 0 c Transitions for k = 226 c i = 1 c -2+1 --> -1 c ( b^{226, 1}_2 ∧ b^{226, 1}_1 ∧ -b^{226, 1}_0 ∧ p_226) -> ( b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ b^{226, 2}_0) c in CNF: c -b^{226, 1}_2 ∨ -b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ -p_226 ∨ b^{226, 2}_2 c -b^{226, 1}_2 ∨ -b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ -p_226 ∨ -b^{226, 2}_1 c -b^{226, 1}_2 ∨ -b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ -p_226 ∨ b^{226, 2}_0 c in DIMACS: -22409 -22410 22411 -226 22412 0 -22409 -22410 22411 -226 -22413 0 -22409 -22410 22411 -226 22414 0 c -1+1 --> 0 c ( b^{226, 1}_2 ∧ -b^{226, 1}_1 ∧ b^{226, 1}_0 ∧ p_226) -> (-b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ -b^{226, 2}_0) c in CNF: c -b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ -p_226 ∨ -b^{226, 2}_2 c -b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ -p_226 ∨ -b^{226, 2}_1 c -b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ -p_226 ∨ -b^{226, 2}_0 c in DIMACS: -22409 22410 -22411 -226 -22412 0 -22409 22410 -22411 -226 -22413 0 -22409 22410 -22411 -226 -22414 0 c 0+1 --> 1 c (-b^{226, 1}_2 ∧ -b^{226, 1}_1 ∧ -b^{226, 1}_0 ∧ p_226) -> (-b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ b^{226, 2}_0) c in CNF: c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ -p_226 ∨ -b^{226, 2}_2 c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ -p_226 ∨ -b^{226, 2}_1 c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ -p_226 ∨ b^{226, 2}_0 c in DIMACS: 22409 22410 22411 -226 -22412 0 22409 22410 22411 -226 -22413 0 22409 22410 22411 -226 22414 0 c 1+1 --> 2 c (-b^{226, 1}_2 ∧ -b^{226, 1}_1 ∧ b^{226, 1}_0 ∧ p_226) -> (-b^{226, 2}_2 ∧ b^{226, 2}_1 ∧ -b^{226, 2}_0) c in CNF: c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ -p_226 ∨ -b^{226, 2}_2 c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ -p_226 ∨ b^{226, 2}_1 c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ -p_226 ∨ -b^{226, 2}_0 c in DIMACS: 22409 22410 -22411 -226 -22412 0 22409 22410 -22411 -226 22413 0 22409 22410 -22411 -226 -22414 0 c 2+1 --> break c (-b^{226, 1}_2 ∧ b^{226, 1}_1 ∧ -b^{226, 1}_0 ∧ p_226) -> break c in CNF: c b^{226, 1}_2 ∨ -b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ -p_226 ∨ break c in DIMACS: 22409 -22410 22411 -226 1162 0 c 2-1 --> 1 c (-b^{226, 1}_2 ∧ b^{226, 1}_1 ∧ -b^{226, 1}_0 ∧ -p_226) -> (-b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ b^{226, 2}_0) c in CNF: c b^{226, 1}_2 ∨ -b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ p_226 ∨ -b^{226, 2}_2 c b^{226, 1}_2 ∨ -b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ p_226 ∨ -b^{226, 2}_1 c b^{226, 1}_2 ∨ -b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ p_226 ∨ b^{226, 2}_0 c in DIMACS: 22409 -22410 22411 226 -22412 0 22409 -22410 22411 226 -22413 0 22409 -22410 22411 226 22414 0 c 1-1 --> 0 c (-b^{226, 1}_2 ∧ -b^{226, 1}_1 ∧ b^{226, 1}_0 ∧ -p_226) -> (-b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ -b^{226, 2}_0) c in CNF: c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ p_226 ∨ -b^{226, 2}_2 c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ p_226 ∨ -b^{226, 2}_1 c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ p_226 ∨ -b^{226, 2}_0 c in DIMACS: 22409 22410 -22411 226 -22412 0 22409 22410 -22411 226 -22413 0 22409 22410 -22411 226 -22414 0 c 0-1 --> -1 c (-b^{226, 1}_2 ∧ -b^{226, 1}_1 ∧ -b^{226, 1}_0 ∧ -p_226) -> ( b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ b^{226, 2}_0) c in CNF: c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ p_226 ∨ b^{226, 2}_2 c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ p_226 ∨ -b^{226, 2}_1 c b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ p_226 ∨ b^{226, 2}_0 c in DIMACS: 22409 22410 22411 226 22412 0 22409 22410 22411 226 -22413 0 22409 22410 22411 226 22414 0 c -1-1 --> -2 c ( b^{226, 1}_2 ∧ -b^{226, 1}_1 ∧ b^{226, 1}_0 ∧ -p_226) -> ( b^{226, 2}_2 ∧ b^{226, 2}_1 ∧ -b^{226, 2}_0) c in CNF: c -b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ p_226 ∨ b^{226, 2}_2 c -b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ p_226 ∨ b^{226, 2}_1 c -b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ p_226 ∨ -b^{226, 2}_0 c in DIMACS: -22409 22410 -22411 226 22412 0 -22409 22410 -22411 226 22413 0 -22409 22410 -22411 226 -22414 0 c -2-1 --> break c ( b^{226, 1}_2 ∧ b^{226, 1}_1 ∧ -b^{226, 1}_0 ∧ -p_226) -> break c in CNF: c -b^{226, 1}_2 ∨ -b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ p_226 ∨ break c in DIMACS: -22409 -22410 22411 226 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{226, 1}_2 ∧ -b^{226, 1}_1 ∧ -b^{226, 1}_0 ∧ true) c in CNF: c -b^{226, 1}_2 ∨ b^{226, 1}_1 ∨ b^{226, 1}_0 ∨ false c in DIMACS: -22409 22410 22411 0 c 3 does not represent an automaton state. c -(-b^{226, 1}_2 ∧ b^{226, 1}_1 ∧ b^{226, 1}_0 ∧ true) c in CNF: c b^{226, 1}_2 ∨ -b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ false c in DIMACS: 22409 -22410 -22411 0 c -3 does not represent an automaton state. c -( b^{226, 1}_2 ∧ b^{226, 1}_1 ∧ b^{226, 1}_0 ∧ true) c in CNF: c -b^{226, 1}_2 ∨ -b^{226, 1}_1 ∨ -b^{226, 1}_0 ∨ false c in DIMACS: -22409 -22410 -22411 0 c i = 2 c -2+1 --> -1 c ( b^{226, 2}_2 ∧ b^{226, 2}_1 ∧ -b^{226, 2}_0 ∧ p_452) -> ( b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ b^{226, 3}_0) c in CNF: c -b^{226, 2}_2 ∨ -b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ -p_452 ∨ b^{226, 3}_2 c -b^{226, 2}_2 ∨ -b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ -p_452 ∨ -b^{226, 3}_1 c -b^{226, 2}_2 ∨ -b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ -p_452 ∨ b^{226, 3}_0 c in DIMACS: -22412 -22413 22414 -452 22415 0 -22412 -22413 22414 -452 -22416 0 -22412 -22413 22414 -452 22417 0 c -1+1 --> 0 c ( b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ b^{226, 2}_0 ∧ p_452) -> (-b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ -b^{226, 3}_0) c in CNF: c -b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ -p_452 ∨ -b^{226, 3}_2 c -b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ -p_452 ∨ -b^{226, 3}_1 c -b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ -p_452 ∨ -b^{226, 3}_0 c in DIMACS: -22412 22413 -22414 -452 -22415 0 -22412 22413 -22414 -452 -22416 0 -22412 22413 -22414 -452 -22417 0 c 0+1 --> 1 c (-b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ -b^{226, 2}_0 ∧ p_452) -> (-b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ b^{226, 3}_0) c in CNF: c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ -p_452 ∨ -b^{226, 3}_2 c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ -p_452 ∨ -b^{226, 3}_1 c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ -p_452 ∨ b^{226, 3}_0 c in DIMACS: 22412 22413 22414 -452 -22415 0 22412 22413 22414 -452 -22416 0 22412 22413 22414 -452 22417 0 c 1+1 --> 2 c (-b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ b^{226, 2}_0 ∧ p_452) -> (-b^{226, 3}_2 ∧ b^{226, 3}_1 ∧ -b^{226, 3}_0) c in CNF: c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ -p_452 ∨ -b^{226, 3}_2 c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ -p_452 ∨ b^{226, 3}_1 c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ -p_452 ∨ -b^{226, 3}_0 c in DIMACS: 22412 22413 -22414 -452 -22415 0 22412 22413 -22414 -452 22416 0 22412 22413 -22414 -452 -22417 0 c 2+1 --> break c (-b^{226, 2}_2 ∧ b^{226, 2}_1 ∧ -b^{226, 2}_0 ∧ p_452) -> break c in CNF: c b^{226, 2}_2 ∨ -b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ -p_452 ∨ break c in DIMACS: 22412 -22413 22414 -452 1162 0 c 2-1 --> 1 c (-b^{226, 2}_2 ∧ b^{226, 2}_1 ∧ -b^{226, 2}_0 ∧ -p_452) -> (-b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ b^{226, 3}_0) c in CNF: c b^{226, 2}_2 ∨ -b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ p_452 ∨ -b^{226, 3}_2 c b^{226, 2}_2 ∨ -b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ p_452 ∨ -b^{226, 3}_1 c b^{226, 2}_2 ∨ -b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ p_452 ∨ b^{226, 3}_0 c in DIMACS: 22412 -22413 22414 452 -22415 0 22412 -22413 22414 452 -22416 0 22412 -22413 22414 452 22417 0 c 1-1 --> 0 c (-b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ b^{226, 2}_0 ∧ -p_452) -> (-b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ -b^{226, 3}_0) c in CNF: c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ p_452 ∨ -b^{226, 3}_2 c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ p_452 ∨ -b^{226, 3}_1 c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ p_452 ∨ -b^{226, 3}_0 c in DIMACS: 22412 22413 -22414 452 -22415 0 22412 22413 -22414 452 -22416 0 22412 22413 -22414 452 -22417 0 c 0-1 --> -1 c (-b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ -b^{226, 2}_0 ∧ -p_452) -> ( b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ b^{226, 3}_0) c in CNF: c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ p_452 ∨ b^{226, 3}_2 c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ p_452 ∨ -b^{226, 3}_1 c b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ p_452 ∨ b^{226, 3}_0 c in DIMACS: 22412 22413 22414 452 22415 0 22412 22413 22414 452 -22416 0 22412 22413 22414 452 22417 0 c -1-1 --> -2 c ( b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ b^{226, 2}_0 ∧ -p_452) -> ( b^{226, 3}_2 ∧ b^{226, 3}_1 ∧ -b^{226, 3}_0) c in CNF: c -b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ p_452 ∨ b^{226, 3}_2 c -b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ p_452 ∨ b^{226, 3}_1 c -b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ p_452 ∨ -b^{226, 3}_0 c in DIMACS: -22412 22413 -22414 452 22415 0 -22412 22413 -22414 452 22416 0 -22412 22413 -22414 452 -22417 0 c -2-1 --> break c ( b^{226, 2}_2 ∧ b^{226, 2}_1 ∧ -b^{226, 2}_0 ∧ -p_452) -> break c in CNF: c -b^{226, 2}_2 ∨ -b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ p_452 ∨ break c in DIMACS: -22412 -22413 22414 452 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{226, 2}_2 ∧ -b^{226, 2}_1 ∧ -b^{226, 2}_0 ∧ true) c in CNF: c -b^{226, 2}_2 ∨ b^{226, 2}_1 ∨ b^{226, 2}_0 ∨ false c in DIMACS: -22412 22413 22414 0 c 3 does not represent an automaton state. c -(-b^{226, 2}_2 ∧ b^{226, 2}_1 ∧ b^{226, 2}_0 ∧ true) c in CNF: c b^{226, 2}_2 ∨ -b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ false c in DIMACS: 22412 -22413 -22414 0 c -3 does not represent an automaton state. c -( b^{226, 2}_2 ∧ b^{226, 2}_1 ∧ b^{226, 2}_0 ∧ true) c in CNF: c -b^{226, 2}_2 ∨ -b^{226, 2}_1 ∨ -b^{226, 2}_0 ∨ false c in DIMACS: -22412 -22413 -22414 0 c i = 3 c -2+1 --> -1 c ( b^{226, 3}_2 ∧ b^{226, 3}_1 ∧ -b^{226, 3}_0 ∧ p_678) -> ( b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ b^{226, 4}_0) c in CNF: c -b^{226, 3}_2 ∨ -b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ -p_678 ∨ b^{226, 4}_2 c -b^{226, 3}_2 ∨ -b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ -p_678 ∨ -b^{226, 4}_1 c -b^{226, 3}_2 ∨ -b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ -p_678 ∨ b^{226, 4}_0 c in DIMACS: -22415 -22416 22417 -678 22418 0 -22415 -22416 22417 -678 -22419 0 -22415 -22416 22417 -678 22420 0 c -1+1 --> 0 c ( b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ b^{226, 3}_0 ∧ p_678) -> (-b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ -b^{226, 4}_0) c in CNF: c -b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ -p_678 ∨ -b^{226, 4}_2 c -b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ -p_678 ∨ -b^{226, 4}_1 c -b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ -p_678 ∨ -b^{226, 4}_0 c in DIMACS: -22415 22416 -22417 -678 -22418 0 -22415 22416 -22417 -678 -22419 0 -22415 22416 -22417 -678 -22420 0 c 0+1 --> 1 c (-b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ -b^{226, 3}_0 ∧ p_678) -> (-b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ b^{226, 4}_0) c in CNF: c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ -p_678 ∨ -b^{226, 4}_2 c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ -p_678 ∨ -b^{226, 4}_1 c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ -p_678 ∨ b^{226, 4}_0 c in DIMACS: 22415 22416 22417 -678 -22418 0 22415 22416 22417 -678 -22419 0 22415 22416 22417 -678 22420 0 c 1+1 --> 2 c (-b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ b^{226, 3}_0 ∧ p_678) -> (-b^{226, 4}_2 ∧ b^{226, 4}_1 ∧ -b^{226, 4}_0) c in CNF: c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ -p_678 ∨ -b^{226, 4}_2 c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ -p_678 ∨ b^{226, 4}_1 c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ -p_678 ∨ -b^{226, 4}_0 c in DIMACS: 22415 22416 -22417 -678 -22418 0 22415 22416 -22417 -678 22419 0 22415 22416 -22417 -678 -22420 0 c 2+1 --> break c (-b^{226, 3}_2 ∧ b^{226, 3}_1 ∧ -b^{226, 3}_0 ∧ p_678) -> break c in CNF: c b^{226, 3}_2 ∨ -b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ -p_678 ∨ break c in DIMACS: 22415 -22416 22417 -678 1162 0 c 2-1 --> 1 c (-b^{226, 3}_2 ∧ b^{226, 3}_1 ∧ -b^{226, 3}_0 ∧ -p_678) -> (-b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ b^{226, 4}_0) c in CNF: c b^{226, 3}_2 ∨ -b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ p_678 ∨ -b^{226, 4}_2 c b^{226, 3}_2 ∨ -b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ p_678 ∨ -b^{226, 4}_1 c b^{226, 3}_2 ∨ -b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ p_678 ∨ b^{226, 4}_0 c in DIMACS: 22415 -22416 22417 678 -22418 0 22415 -22416 22417 678 -22419 0 22415 -22416 22417 678 22420 0 c 1-1 --> 0 c (-b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ b^{226, 3}_0 ∧ -p_678) -> (-b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ -b^{226, 4}_0) c in CNF: c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ p_678 ∨ -b^{226, 4}_2 c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ p_678 ∨ -b^{226, 4}_1 c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ p_678 ∨ -b^{226, 4}_0 c in DIMACS: 22415 22416 -22417 678 -22418 0 22415 22416 -22417 678 -22419 0 22415 22416 -22417 678 -22420 0 c 0-1 --> -1 c (-b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ -b^{226, 3}_0 ∧ -p_678) -> ( b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ b^{226, 4}_0) c in CNF: c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ p_678 ∨ b^{226, 4}_2 c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ p_678 ∨ -b^{226, 4}_1 c b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ p_678 ∨ b^{226, 4}_0 c in DIMACS: 22415 22416 22417 678 22418 0 22415 22416 22417 678 -22419 0 22415 22416 22417 678 22420 0 c -1-1 --> -2 c ( b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ b^{226, 3}_0 ∧ -p_678) -> ( b^{226, 4}_2 ∧ b^{226, 4}_1 ∧ -b^{226, 4}_0) c in CNF: c -b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ p_678 ∨ b^{226, 4}_2 c -b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ p_678 ∨ b^{226, 4}_1 c -b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ p_678 ∨ -b^{226, 4}_0 c in DIMACS: -22415 22416 -22417 678 22418 0 -22415 22416 -22417 678 22419 0 -22415 22416 -22417 678 -22420 0 c -2-1 --> break c ( b^{226, 3}_2 ∧ b^{226, 3}_1 ∧ -b^{226, 3}_0 ∧ -p_678) -> break c in CNF: c -b^{226, 3}_2 ∨ -b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ p_678 ∨ break c in DIMACS: -22415 -22416 22417 678 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{226, 3}_2 ∧ -b^{226, 3}_1 ∧ -b^{226, 3}_0 ∧ true) c in CNF: c -b^{226, 3}_2 ∨ b^{226, 3}_1 ∨ b^{226, 3}_0 ∨ false c in DIMACS: -22415 22416 22417 0 c 3 does not represent an automaton state. c -(-b^{226, 3}_2 ∧ b^{226, 3}_1 ∧ b^{226, 3}_0 ∧ true) c in CNF: c b^{226, 3}_2 ∨ -b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ false c in DIMACS: 22415 -22416 -22417 0 c -3 does not represent an automaton state. c -( b^{226, 3}_2 ∧ b^{226, 3}_1 ∧ b^{226, 3}_0 ∧ true) c in CNF: c -b^{226, 3}_2 ∨ -b^{226, 3}_1 ∨ -b^{226, 3}_0 ∨ false c in DIMACS: -22415 -22416 -22417 0 c i = 4 c -2+1 --> -1 c ( b^{226, 4}_2 ∧ b^{226, 4}_1 ∧ -b^{226, 4}_0 ∧ p_904) -> ( b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ b^{226, 5}_0) c in CNF: c -b^{226, 4}_2 ∨ -b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ -p_904 ∨ b^{226, 5}_2 c -b^{226, 4}_2 ∨ -b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ -p_904 ∨ -b^{226, 5}_1 c -b^{226, 4}_2 ∨ -b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ -p_904 ∨ b^{226, 5}_0 c in DIMACS: -22418 -22419 22420 -904 22421 0 -22418 -22419 22420 -904 -22422 0 -22418 -22419 22420 -904 22423 0 c -1+1 --> 0 c ( b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ b^{226, 4}_0 ∧ p_904) -> (-b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ -b^{226, 5}_0) c in CNF: c -b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ -p_904 ∨ -b^{226, 5}_2 c -b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ -p_904 ∨ -b^{226, 5}_1 c -b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ -p_904 ∨ -b^{226, 5}_0 c in DIMACS: -22418 22419 -22420 -904 -22421 0 -22418 22419 -22420 -904 -22422 0 -22418 22419 -22420 -904 -22423 0 c 0+1 --> 1 c (-b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ -b^{226, 4}_0 ∧ p_904) -> (-b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ b^{226, 5}_0) c in CNF: c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ -p_904 ∨ -b^{226, 5}_2 c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ -p_904 ∨ -b^{226, 5}_1 c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ -p_904 ∨ b^{226, 5}_0 c in DIMACS: 22418 22419 22420 -904 -22421 0 22418 22419 22420 -904 -22422 0 22418 22419 22420 -904 22423 0 c 1+1 --> 2 c (-b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ b^{226, 4}_0 ∧ p_904) -> (-b^{226, 5}_2 ∧ b^{226, 5}_1 ∧ -b^{226, 5}_0) c in CNF: c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ -p_904 ∨ -b^{226, 5}_2 c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ -p_904 ∨ b^{226, 5}_1 c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ -p_904 ∨ -b^{226, 5}_0 c in DIMACS: 22418 22419 -22420 -904 -22421 0 22418 22419 -22420 -904 22422 0 22418 22419 -22420 -904 -22423 0 c 2+1 --> break c (-b^{226, 4}_2 ∧ b^{226, 4}_1 ∧ -b^{226, 4}_0 ∧ p_904) -> break c in CNF: c b^{226, 4}_2 ∨ -b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ -p_904 ∨ break c in DIMACS: 22418 -22419 22420 -904 1162 0 c 2-1 --> 1 c (-b^{226, 4}_2 ∧ b^{226, 4}_1 ∧ -b^{226, 4}_0 ∧ -p_904) -> (-b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ b^{226, 5}_0) c in CNF: c b^{226, 4}_2 ∨ -b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ p_904 ∨ -b^{226, 5}_2 c b^{226, 4}_2 ∨ -b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ p_904 ∨ -b^{226, 5}_1 c b^{226, 4}_2 ∨ -b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ p_904 ∨ b^{226, 5}_0 c in DIMACS: 22418 -22419 22420 904 -22421 0 22418 -22419 22420 904 -22422 0 22418 -22419 22420 904 22423 0 c 1-1 --> 0 c (-b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ b^{226, 4}_0 ∧ -p_904) -> (-b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ -b^{226, 5}_0) c in CNF: c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ p_904 ∨ -b^{226, 5}_2 c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ p_904 ∨ -b^{226, 5}_1 c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ p_904 ∨ -b^{226, 5}_0 c in DIMACS: 22418 22419 -22420 904 -22421 0 22418 22419 -22420 904 -22422 0 22418 22419 -22420 904 -22423 0 c 0-1 --> -1 c (-b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ -b^{226, 4}_0 ∧ -p_904) -> ( b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ b^{226, 5}_0) c in CNF: c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ p_904 ∨ b^{226, 5}_2 c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ p_904 ∨ -b^{226, 5}_1 c b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ p_904 ∨ b^{226, 5}_0 c in DIMACS: 22418 22419 22420 904 22421 0 22418 22419 22420 904 -22422 0 22418 22419 22420 904 22423 0 c -1-1 --> -2 c ( b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ b^{226, 4}_0 ∧ -p_904) -> ( b^{226, 5}_2 ∧ b^{226, 5}_1 ∧ -b^{226, 5}_0) c in CNF: c -b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ p_904 ∨ b^{226, 5}_2 c -b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ p_904 ∨ b^{226, 5}_1 c -b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ p_904 ∨ -b^{226, 5}_0 c in DIMACS: -22418 22419 -22420 904 22421 0 -22418 22419 -22420 904 22422 0 -22418 22419 -22420 904 -22423 0 c -2-1 --> break c ( b^{226, 4}_2 ∧ b^{226, 4}_1 ∧ -b^{226, 4}_0 ∧ -p_904) -> break c in CNF: c -b^{226, 4}_2 ∨ -b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ p_904 ∨ break c in DIMACS: -22418 -22419 22420 904 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{226, 4}_2 ∧ -b^{226, 4}_1 ∧ -b^{226, 4}_0 ∧ true) c in CNF: c -b^{226, 4}_2 ∨ b^{226, 4}_1 ∨ b^{226, 4}_0 ∨ false c in DIMACS: -22418 22419 22420 0 c 3 does not represent an automaton state. c -(-b^{226, 4}_2 ∧ b^{226, 4}_1 ∧ b^{226, 4}_0 ∧ true) c in CNF: c b^{226, 4}_2 ∨ -b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ false c in DIMACS: 22418 -22419 -22420 0 c -3 does not represent an automaton state. c -( b^{226, 4}_2 ∧ b^{226, 4}_1 ∧ b^{226, 4}_0 ∧ true) c in CNF: c -b^{226, 4}_2 ∨ -b^{226, 4}_1 ∨ -b^{226, 4}_0 ∨ false c in DIMACS: -22418 -22419 -22420 0 c i = 5 c -2+1 --> -1 c ( b^{226, 5}_2 ∧ b^{226, 5}_1 ∧ -b^{226, 5}_0 ∧ p_1130) -> ( b^{226, 6}_2 ∧ -b^{226, 6}_1 ∧ b^{226, 6}_0) c in CNF: c -b^{226, 5}_2 ∨ -b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ -p_1130 ∨ b^{226, 6}_2 c -b^{226, 5}_2 ∨ -b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ -p_1130 ∨ -b^{226, 6}_1 c -b^{226, 5}_2 ∨ -b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ -p_1130 ∨ b^{226, 6}_0 c in DIMACS: -22421 -22422 22423 -1130 22424 0 -22421 -22422 22423 -1130 -22425 0 -22421 -22422 22423 -1130 22426 0 c -1+1 --> 0 c ( b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ b^{226, 5}_0 ∧ p_1130) -> (-b^{226, 6}_2 ∧ -b^{226, 6}_1 ∧ -b^{226, 6}_0) c in CNF: c -b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ -p_1130 ∨ -b^{226, 6}_2 c -b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ -p_1130 ∨ -b^{226, 6}_1 c -b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ -p_1130 ∨ -b^{226, 6}_0 c in DIMACS: -22421 22422 -22423 -1130 -22424 0 -22421 22422 -22423 -1130 -22425 0 -22421 22422 -22423 -1130 -22426 0 c 0+1 --> 1 c (-b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ -b^{226, 5}_0 ∧ p_1130) -> (-b^{226, 6}_2 ∧ -b^{226, 6}_1 ∧ b^{226, 6}_0) c in CNF: c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ -p_1130 ∨ -b^{226, 6}_2 c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ -p_1130 ∨ -b^{226, 6}_1 c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ -p_1130 ∨ b^{226, 6}_0 c in DIMACS: 22421 22422 22423 -1130 -22424 0 22421 22422 22423 -1130 -22425 0 22421 22422 22423 -1130 22426 0 c 1+1 --> 2 c (-b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ b^{226, 5}_0 ∧ p_1130) -> (-b^{226, 6}_2 ∧ b^{226, 6}_1 ∧ -b^{226, 6}_0) c in CNF: c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ -p_1130 ∨ -b^{226, 6}_2 c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ -p_1130 ∨ b^{226, 6}_1 c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ -p_1130 ∨ -b^{226, 6}_0 c in DIMACS: 22421 22422 -22423 -1130 -22424 0 22421 22422 -22423 -1130 22425 0 22421 22422 -22423 -1130 -22426 0 c 2+1 --> break c (-b^{226, 5}_2 ∧ b^{226, 5}_1 ∧ -b^{226, 5}_0 ∧ p_1130) -> break c in CNF: c b^{226, 5}_2 ∨ -b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ -p_1130 ∨ break c in DIMACS: 22421 -22422 22423 -1130 1162 0 c 2-1 --> 1 c (-b^{226, 5}_2 ∧ b^{226, 5}_1 ∧ -b^{226, 5}_0 ∧ -p_1130) -> (-b^{226, 6}_2 ∧ -b^{226, 6}_1 ∧ b^{226, 6}_0) c in CNF: c b^{226, 5}_2 ∨ -b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ p_1130 ∨ -b^{226, 6}_2 c b^{226, 5}_2 ∨ -b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ p_1130 ∨ -b^{226, 6}_1 c b^{226, 5}_2 ∨ -b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ p_1130 ∨ b^{226, 6}_0 c in DIMACS: 22421 -22422 22423 1130 -22424 0 22421 -22422 22423 1130 -22425 0 22421 -22422 22423 1130 22426 0 c 1-1 --> 0 c (-b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ b^{226, 5}_0 ∧ -p_1130) -> (-b^{226, 6}_2 ∧ -b^{226, 6}_1 ∧ -b^{226, 6}_0) c in CNF: c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ p_1130 ∨ -b^{226, 6}_2 c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ p_1130 ∨ -b^{226, 6}_1 c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ p_1130 ∨ -b^{226, 6}_0 c in DIMACS: 22421 22422 -22423 1130 -22424 0 22421 22422 -22423 1130 -22425 0 22421 22422 -22423 1130 -22426 0 c 0-1 --> -1 c (-b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ -b^{226, 5}_0 ∧ -p_1130) -> ( b^{226, 6}_2 ∧ -b^{226, 6}_1 ∧ b^{226, 6}_0) c in CNF: c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ p_1130 ∨ b^{226, 6}_2 c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ p_1130 ∨ -b^{226, 6}_1 c b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ p_1130 ∨ b^{226, 6}_0 c in DIMACS: 22421 22422 22423 1130 22424 0 22421 22422 22423 1130 -22425 0 22421 22422 22423 1130 22426 0 c -1-1 --> -2 c ( b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ b^{226, 5}_0 ∧ -p_1130) -> ( b^{226, 6}_2 ∧ b^{226, 6}_1 ∧ -b^{226, 6}_0) c in CNF: c -b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ p_1130 ∨ b^{226, 6}_2 c -b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ p_1130 ∨ b^{226, 6}_1 c -b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ p_1130 ∨ -b^{226, 6}_0 c in DIMACS: -22421 22422 -22423 1130 22424 0 -22421 22422 -22423 1130 22425 0 -22421 22422 -22423 1130 -22426 0 c -2-1 --> break c ( b^{226, 5}_2 ∧ b^{226, 5}_1 ∧ -b^{226, 5}_0 ∧ -p_1130) -> break c in CNF: c -b^{226, 5}_2 ∨ -b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ p_1130 ∨ break c in DIMACS: -22421 -22422 22423 1130 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{226, 5}_2 ∧ -b^{226, 5}_1 ∧ -b^{226, 5}_0 ∧ true) c in CNF: c -b^{226, 5}_2 ∨ b^{226, 5}_1 ∨ b^{226, 5}_0 ∨ false c in DIMACS: -22421 22422 22423 0 c 3 does not represent an automaton state. c -(-b^{226, 5}_2 ∧ b^{226, 5}_1 ∧ b^{226, 5}_0 ∧ true) c in CNF: c b^{226, 5}_2 ∨ -b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ false c in DIMACS: 22421 -22422 -22423 0 c -3 does not represent an automaton state. c -( b^{226, 5}_2 ∧ b^{226, 5}_1 ∧ b^{226, 5}_0 ∧ true) c in CNF: c -b^{226, 5}_2 ∨ -b^{226, 5}_1 ∨ -b^{226, 5}_0 ∨ false c in DIMACS: -22421 -22422 -22423 0 c INIT for k = 227 c -b^{227, 1}_2 c -b^{227, 1}_1 c -b^{227, 1}_0 c in DIMACS: -22427 0 -22428 0 -22429 0 c Transitions for k = 227 c i = 1 c -2+1 --> -1 c ( b^{227, 1}_2 ∧ b^{227, 1}_1 ∧ -b^{227, 1}_0 ∧ p_227) -> ( b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ b^{227, 2}_0) c in CNF: c -b^{227, 1}_2 ∨ -b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ -p_227 ∨ b^{227, 2}_2 c -b^{227, 1}_2 ∨ -b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ -p_227 ∨ -b^{227, 2}_1 c -b^{227, 1}_2 ∨ -b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ -p_227 ∨ b^{227, 2}_0 c in DIMACS: -22427 -22428 22429 -227 22430 0 -22427 -22428 22429 -227 -22431 0 -22427 -22428 22429 -227 22432 0 c -1+1 --> 0 c ( b^{227, 1}_2 ∧ -b^{227, 1}_1 ∧ b^{227, 1}_0 ∧ p_227) -> (-b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ -b^{227, 2}_0) c in CNF: c -b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ -p_227 ∨ -b^{227, 2}_2 c -b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ -p_227 ∨ -b^{227, 2}_1 c -b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ -p_227 ∨ -b^{227, 2}_0 c in DIMACS: -22427 22428 -22429 -227 -22430 0 -22427 22428 -22429 -227 -22431 0 -22427 22428 -22429 -227 -22432 0 c 0+1 --> 1 c (-b^{227, 1}_2 ∧ -b^{227, 1}_1 ∧ -b^{227, 1}_0 ∧ p_227) -> (-b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ b^{227, 2}_0) c in CNF: c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ -p_227 ∨ -b^{227, 2}_2 c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ -p_227 ∨ -b^{227, 2}_1 c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ -p_227 ∨ b^{227, 2}_0 c in DIMACS: 22427 22428 22429 -227 -22430 0 22427 22428 22429 -227 -22431 0 22427 22428 22429 -227 22432 0 c 1+1 --> 2 c (-b^{227, 1}_2 ∧ -b^{227, 1}_1 ∧ b^{227, 1}_0 ∧ p_227) -> (-b^{227, 2}_2 ∧ b^{227, 2}_1 ∧ -b^{227, 2}_0) c in CNF: c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ -p_227 ∨ -b^{227, 2}_2 c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ -p_227 ∨ b^{227, 2}_1 c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ -p_227 ∨ -b^{227, 2}_0 c in DIMACS: 22427 22428 -22429 -227 -22430 0 22427 22428 -22429 -227 22431 0 22427 22428 -22429 -227 -22432 0 c 2+1 --> break c (-b^{227, 1}_2 ∧ b^{227, 1}_1 ∧ -b^{227, 1}_0 ∧ p_227) -> break c in CNF: c b^{227, 1}_2 ∨ -b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ -p_227 ∨ break c in DIMACS: 22427 -22428 22429 -227 1162 0 c 2-1 --> 1 c (-b^{227, 1}_2 ∧ b^{227, 1}_1 ∧ -b^{227, 1}_0 ∧ -p_227) -> (-b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ b^{227, 2}_0) c in CNF: c b^{227, 1}_2 ∨ -b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ p_227 ∨ -b^{227, 2}_2 c b^{227, 1}_2 ∨ -b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ p_227 ∨ -b^{227, 2}_1 c b^{227, 1}_2 ∨ -b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ p_227 ∨ b^{227, 2}_0 c in DIMACS: 22427 -22428 22429 227 -22430 0 22427 -22428 22429 227 -22431 0 22427 -22428 22429 227 22432 0 c 1-1 --> 0 c (-b^{227, 1}_2 ∧ -b^{227, 1}_1 ∧ b^{227, 1}_0 ∧ -p_227) -> (-b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ -b^{227, 2}_0) c in CNF: c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ p_227 ∨ -b^{227, 2}_2 c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ p_227 ∨ -b^{227, 2}_1 c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ p_227 ∨ -b^{227, 2}_0 c in DIMACS: 22427 22428 -22429 227 -22430 0 22427 22428 -22429 227 -22431 0 22427 22428 -22429 227 -22432 0 c 0-1 --> -1 c (-b^{227, 1}_2 ∧ -b^{227, 1}_1 ∧ -b^{227, 1}_0 ∧ -p_227) -> ( b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ b^{227, 2}_0) c in CNF: c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ p_227 ∨ b^{227, 2}_2 c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ p_227 ∨ -b^{227, 2}_1 c b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ p_227 ∨ b^{227, 2}_0 c in DIMACS: 22427 22428 22429 227 22430 0 22427 22428 22429 227 -22431 0 22427 22428 22429 227 22432 0 c -1-1 --> -2 c ( b^{227, 1}_2 ∧ -b^{227, 1}_1 ∧ b^{227, 1}_0 ∧ -p_227) -> ( b^{227, 2}_2 ∧ b^{227, 2}_1 ∧ -b^{227, 2}_0) c in CNF: c -b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ p_227 ∨ b^{227, 2}_2 c -b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ p_227 ∨ b^{227, 2}_1 c -b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ p_227 ∨ -b^{227, 2}_0 c in DIMACS: -22427 22428 -22429 227 22430 0 -22427 22428 -22429 227 22431 0 -22427 22428 -22429 227 -22432 0 c -2-1 --> break c ( b^{227, 1}_2 ∧ b^{227, 1}_1 ∧ -b^{227, 1}_0 ∧ -p_227) -> break c in CNF: c -b^{227, 1}_2 ∨ -b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ p_227 ∨ break c in DIMACS: -22427 -22428 22429 227 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{227, 1}_2 ∧ -b^{227, 1}_1 ∧ -b^{227, 1}_0 ∧ true) c in CNF: c -b^{227, 1}_2 ∨ b^{227, 1}_1 ∨ b^{227, 1}_0 ∨ false c in DIMACS: -22427 22428 22429 0 c 3 does not represent an automaton state. c -(-b^{227, 1}_2 ∧ b^{227, 1}_1 ∧ b^{227, 1}_0 ∧ true) c in CNF: c b^{227, 1}_2 ∨ -b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ false c in DIMACS: 22427 -22428 -22429 0 c -3 does not represent an automaton state. c -( b^{227, 1}_2 ∧ b^{227, 1}_1 ∧ b^{227, 1}_0 ∧ true) c in CNF: c -b^{227, 1}_2 ∨ -b^{227, 1}_1 ∨ -b^{227, 1}_0 ∨ false c in DIMACS: -22427 -22428 -22429 0 c i = 2 c -2+1 --> -1 c ( b^{227, 2}_2 ∧ b^{227, 2}_1 ∧ -b^{227, 2}_0 ∧ p_454) -> ( b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ b^{227, 3}_0) c in CNF: c -b^{227, 2}_2 ∨ -b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ -p_454 ∨ b^{227, 3}_2 c -b^{227, 2}_2 ∨ -b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ -p_454 ∨ -b^{227, 3}_1 c -b^{227, 2}_2 ∨ -b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ -p_454 ∨ b^{227, 3}_0 c in DIMACS: -22430 -22431 22432 -454 22433 0 -22430 -22431 22432 -454 -22434 0 -22430 -22431 22432 -454 22435 0 c -1+1 --> 0 c ( b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ b^{227, 2}_0 ∧ p_454) -> (-b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ -b^{227, 3}_0) c in CNF: c -b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ -p_454 ∨ -b^{227, 3}_2 c -b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ -p_454 ∨ -b^{227, 3}_1 c -b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ -p_454 ∨ -b^{227, 3}_0 c in DIMACS: -22430 22431 -22432 -454 -22433 0 -22430 22431 -22432 -454 -22434 0 -22430 22431 -22432 -454 -22435 0 c 0+1 --> 1 c (-b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ -b^{227, 2}_0 ∧ p_454) -> (-b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ b^{227, 3}_0) c in CNF: c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ -p_454 ∨ -b^{227, 3}_2 c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ -p_454 ∨ -b^{227, 3}_1 c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ -p_454 ∨ b^{227, 3}_0 c in DIMACS: 22430 22431 22432 -454 -22433 0 22430 22431 22432 -454 -22434 0 22430 22431 22432 -454 22435 0 c 1+1 --> 2 c (-b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ b^{227, 2}_0 ∧ p_454) -> (-b^{227, 3}_2 ∧ b^{227, 3}_1 ∧ -b^{227, 3}_0) c in CNF: c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ -p_454 ∨ -b^{227, 3}_2 c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ -p_454 ∨ b^{227, 3}_1 c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ -p_454 ∨ -b^{227, 3}_0 c in DIMACS: 22430 22431 -22432 -454 -22433 0 22430 22431 -22432 -454 22434 0 22430 22431 -22432 -454 -22435 0 c 2+1 --> break c (-b^{227, 2}_2 ∧ b^{227, 2}_1 ∧ -b^{227, 2}_0 ∧ p_454) -> break c in CNF: c b^{227, 2}_2 ∨ -b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ -p_454 ∨ break c in DIMACS: 22430 -22431 22432 -454 1162 0 c 2-1 --> 1 c (-b^{227, 2}_2 ∧ b^{227, 2}_1 ∧ -b^{227, 2}_0 ∧ -p_454) -> (-b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ b^{227, 3}_0) c in CNF: c b^{227, 2}_2 ∨ -b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ p_454 ∨ -b^{227, 3}_2 c b^{227, 2}_2 ∨ -b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ p_454 ∨ -b^{227, 3}_1 c b^{227, 2}_2 ∨ -b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ p_454 ∨ b^{227, 3}_0 c in DIMACS: 22430 -22431 22432 454 -22433 0 22430 -22431 22432 454 -22434 0 22430 -22431 22432 454 22435 0 c 1-1 --> 0 c (-b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ b^{227, 2}_0 ∧ -p_454) -> (-b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ -b^{227, 3}_0) c in CNF: c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ p_454 ∨ -b^{227, 3}_2 c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ p_454 ∨ -b^{227, 3}_1 c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ p_454 ∨ -b^{227, 3}_0 c in DIMACS: 22430 22431 -22432 454 -22433 0 22430 22431 -22432 454 -22434 0 22430 22431 -22432 454 -22435 0 c 0-1 --> -1 c (-b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ -b^{227, 2}_0 ∧ -p_454) -> ( b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ b^{227, 3}_0) c in CNF: c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ p_454 ∨ b^{227, 3}_2 c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ p_454 ∨ -b^{227, 3}_1 c b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ p_454 ∨ b^{227, 3}_0 c in DIMACS: 22430 22431 22432 454 22433 0 22430 22431 22432 454 -22434 0 22430 22431 22432 454 22435 0 c -1-1 --> -2 c ( b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ b^{227, 2}_0 ∧ -p_454) -> ( b^{227, 3}_2 ∧ b^{227, 3}_1 ∧ -b^{227, 3}_0) c in CNF: c -b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ p_454 ∨ b^{227, 3}_2 c -b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ p_454 ∨ b^{227, 3}_1 c -b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ p_454 ∨ -b^{227, 3}_0 c in DIMACS: -22430 22431 -22432 454 22433 0 -22430 22431 -22432 454 22434 0 -22430 22431 -22432 454 -22435 0 c -2-1 --> break c ( b^{227, 2}_2 ∧ b^{227, 2}_1 ∧ -b^{227, 2}_0 ∧ -p_454) -> break c in CNF: c -b^{227, 2}_2 ∨ -b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ p_454 ∨ break c in DIMACS: -22430 -22431 22432 454 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{227, 2}_2 ∧ -b^{227, 2}_1 ∧ -b^{227, 2}_0 ∧ true) c in CNF: c -b^{227, 2}_2 ∨ b^{227, 2}_1 ∨ b^{227, 2}_0 ∨ false c in DIMACS: -22430 22431 22432 0 c 3 does not represent an automaton state. c -(-b^{227, 2}_2 ∧ b^{227, 2}_1 ∧ b^{227, 2}_0 ∧ true) c in CNF: c b^{227, 2}_2 ∨ -b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ false c in DIMACS: 22430 -22431 -22432 0 c -3 does not represent an automaton state. c -( b^{227, 2}_2 ∧ b^{227, 2}_1 ∧ b^{227, 2}_0 ∧ true) c in CNF: c -b^{227, 2}_2 ∨ -b^{227, 2}_1 ∨ -b^{227, 2}_0 ∨ false c in DIMACS: -22430 -22431 -22432 0 c i = 3 c -2+1 --> -1 c ( b^{227, 3}_2 ∧ b^{227, 3}_1 ∧ -b^{227, 3}_0 ∧ p_681) -> ( b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ b^{227, 4}_0) c in CNF: c -b^{227, 3}_2 ∨ -b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ -p_681 ∨ b^{227, 4}_2 c -b^{227, 3}_2 ∨ -b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ -p_681 ∨ -b^{227, 4}_1 c -b^{227, 3}_2 ∨ -b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ -p_681 ∨ b^{227, 4}_0 c in DIMACS: -22433 -22434 22435 -681 22436 0 -22433 -22434 22435 -681 -22437 0 -22433 -22434 22435 -681 22438 0 c -1+1 --> 0 c ( b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ b^{227, 3}_0 ∧ p_681) -> (-b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ -b^{227, 4}_0) c in CNF: c -b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ -p_681 ∨ -b^{227, 4}_2 c -b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ -p_681 ∨ -b^{227, 4}_1 c -b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ -p_681 ∨ -b^{227, 4}_0 c in DIMACS: -22433 22434 -22435 -681 -22436 0 -22433 22434 -22435 -681 -22437 0 -22433 22434 -22435 -681 -22438 0 c 0+1 --> 1 c (-b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ -b^{227, 3}_0 ∧ p_681) -> (-b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ b^{227, 4}_0) c in CNF: c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ -p_681 ∨ -b^{227, 4}_2 c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ -p_681 ∨ -b^{227, 4}_1 c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ -p_681 ∨ b^{227, 4}_0 c in DIMACS: 22433 22434 22435 -681 -22436 0 22433 22434 22435 -681 -22437 0 22433 22434 22435 -681 22438 0 c 1+1 --> 2 c (-b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ b^{227, 3}_0 ∧ p_681) -> (-b^{227, 4}_2 ∧ b^{227, 4}_1 ∧ -b^{227, 4}_0) c in CNF: c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ -p_681 ∨ -b^{227, 4}_2 c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ -p_681 ∨ b^{227, 4}_1 c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ -p_681 ∨ -b^{227, 4}_0 c in DIMACS: 22433 22434 -22435 -681 -22436 0 22433 22434 -22435 -681 22437 0 22433 22434 -22435 -681 -22438 0 c 2+1 --> break c (-b^{227, 3}_2 ∧ b^{227, 3}_1 ∧ -b^{227, 3}_0 ∧ p_681) -> break c in CNF: c b^{227, 3}_2 ∨ -b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ -p_681 ∨ break c in DIMACS: 22433 -22434 22435 -681 1162 0 c 2-1 --> 1 c (-b^{227, 3}_2 ∧ b^{227, 3}_1 ∧ -b^{227, 3}_0 ∧ -p_681) -> (-b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ b^{227, 4}_0) c in CNF: c b^{227, 3}_2 ∨ -b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ p_681 ∨ -b^{227, 4}_2 c b^{227, 3}_2 ∨ -b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ p_681 ∨ -b^{227, 4}_1 c b^{227, 3}_2 ∨ -b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ p_681 ∨ b^{227, 4}_0 c in DIMACS: 22433 -22434 22435 681 -22436 0 22433 -22434 22435 681 -22437 0 22433 -22434 22435 681 22438 0 c 1-1 --> 0 c (-b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ b^{227, 3}_0 ∧ -p_681) -> (-b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ -b^{227, 4}_0) c in CNF: c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ p_681 ∨ -b^{227, 4}_2 c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ p_681 ∨ -b^{227, 4}_1 c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ p_681 ∨ -b^{227, 4}_0 c in DIMACS: 22433 22434 -22435 681 -22436 0 22433 22434 -22435 681 -22437 0 22433 22434 -22435 681 -22438 0 c 0-1 --> -1 c (-b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ -b^{227, 3}_0 ∧ -p_681) -> ( b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ b^{227, 4}_0) c in CNF: c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ p_681 ∨ b^{227, 4}_2 c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ p_681 ∨ -b^{227, 4}_1 c b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ p_681 ∨ b^{227, 4}_0 c in DIMACS: 22433 22434 22435 681 22436 0 22433 22434 22435 681 -22437 0 22433 22434 22435 681 22438 0 c -1-1 --> -2 c ( b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ b^{227, 3}_0 ∧ -p_681) -> ( b^{227, 4}_2 ∧ b^{227, 4}_1 ∧ -b^{227, 4}_0) c in CNF: c -b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ p_681 ∨ b^{227, 4}_2 c -b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ p_681 ∨ b^{227, 4}_1 c -b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ p_681 ∨ -b^{227, 4}_0 c in DIMACS: -22433 22434 -22435 681 22436 0 -22433 22434 -22435 681 22437 0 -22433 22434 -22435 681 -22438 0 c -2-1 --> break c ( b^{227, 3}_2 ∧ b^{227, 3}_1 ∧ -b^{227, 3}_0 ∧ -p_681) -> break c in CNF: c -b^{227, 3}_2 ∨ -b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ p_681 ∨ break c in DIMACS: -22433 -22434 22435 681 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{227, 3}_2 ∧ -b^{227, 3}_1 ∧ -b^{227, 3}_0 ∧ true) c in CNF: c -b^{227, 3}_2 ∨ b^{227, 3}_1 ∨ b^{227, 3}_0 ∨ false c in DIMACS: -22433 22434 22435 0 c 3 does not represent an automaton state. c -(-b^{227, 3}_2 ∧ b^{227, 3}_1 ∧ b^{227, 3}_0 ∧ true) c in CNF: c b^{227, 3}_2 ∨ -b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ false c in DIMACS: 22433 -22434 -22435 0 c -3 does not represent an automaton state. c -( b^{227, 3}_2 ∧ b^{227, 3}_1 ∧ b^{227, 3}_0 ∧ true) c in CNF: c -b^{227, 3}_2 ∨ -b^{227, 3}_1 ∨ -b^{227, 3}_0 ∨ false c in DIMACS: -22433 -22434 -22435 0 c i = 4 c -2+1 --> -1 c ( b^{227, 4}_2 ∧ b^{227, 4}_1 ∧ -b^{227, 4}_0 ∧ p_908) -> ( b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ b^{227, 5}_0) c in CNF: c -b^{227, 4}_2 ∨ -b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ -p_908 ∨ b^{227, 5}_2 c -b^{227, 4}_2 ∨ -b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ -p_908 ∨ -b^{227, 5}_1 c -b^{227, 4}_2 ∨ -b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ -p_908 ∨ b^{227, 5}_0 c in DIMACS: -22436 -22437 22438 -908 22439 0 -22436 -22437 22438 -908 -22440 0 -22436 -22437 22438 -908 22441 0 c -1+1 --> 0 c ( b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ b^{227, 4}_0 ∧ p_908) -> (-b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ -b^{227, 5}_0) c in CNF: c -b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ -p_908 ∨ -b^{227, 5}_2 c -b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ -p_908 ∨ -b^{227, 5}_1 c -b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ -p_908 ∨ -b^{227, 5}_0 c in DIMACS: -22436 22437 -22438 -908 -22439 0 -22436 22437 -22438 -908 -22440 0 -22436 22437 -22438 -908 -22441 0 c 0+1 --> 1 c (-b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ -b^{227, 4}_0 ∧ p_908) -> (-b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ b^{227, 5}_0) c in CNF: c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ -p_908 ∨ -b^{227, 5}_2 c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ -p_908 ∨ -b^{227, 5}_1 c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ -p_908 ∨ b^{227, 5}_0 c in DIMACS: 22436 22437 22438 -908 -22439 0 22436 22437 22438 -908 -22440 0 22436 22437 22438 -908 22441 0 c 1+1 --> 2 c (-b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ b^{227, 4}_0 ∧ p_908) -> (-b^{227, 5}_2 ∧ b^{227, 5}_1 ∧ -b^{227, 5}_0) c in CNF: c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ -p_908 ∨ -b^{227, 5}_2 c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ -p_908 ∨ b^{227, 5}_1 c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ -p_908 ∨ -b^{227, 5}_0 c in DIMACS: 22436 22437 -22438 -908 -22439 0 22436 22437 -22438 -908 22440 0 22436 22437 -22438 -908 -22441 0 c 2+1 --> break c (-b^{227, 4}_2 ∧ b^{227, 4}_1 ∧ -b^{227, 4}_0 ∧ p_908) -> break c in CNF: c b^{227, 4}_2 ∨ -b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ -p_908 ∨ break c in DIMACS: 22436 -22437 22438 -908 1162 0 c 2-1 --> 1 c (-b^{227, 4}_2 ∧ b^{227, 4}_1 ∧ -b^{227, 4}_0 ∧ -p_908) -> (-b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ b^{227, 5}_0) c in CNF: c b^{227, 4}_2 ∨ -b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ p_908 ∨ -b^{227, 5}_2 c b^{227, 4}_2 ∨ -b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ p_908 ∨ -b^{227, 5}_1 c b^{227, 4}_2 ∨ -b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ p_908 ∨ b^{227, 5}_0 c in DIMACS: 22436 -22437 22438 908 -22439 0 22436 -22437 22438 908 -22440 0 22436 -22437 22438 908 22441 0 c 1-1 --> 0 c (-b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ b^{227, 4}_0 ∧ -p_908) -> (-b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ -b^{227, 5}_0) c in CNF: c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ p_908 ∨ -b^{227, 5}_2 c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ p_908 ∨ -b^{227, 5}_1 c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ p_908 ∨ -b^{227, 5}_0 c in DIMACS: 22436 22437 -22438 908 -22439 0 22436 22437 -22438 908 -22440 0 22436 22437 -22438 908 -22441 0 c 0-1 --> -1 c (-b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ -b^{227, 4}_0 ∧ -p_908) -> ( b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ b^{227, 5}_0) c in CNF: c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ p_908 ∨ b^{227, 5}_2 c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ p_908 ∨ -b^{227, 5}_1 c b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ p_908 ∨ b^{227, 5}_0 c in DIMACS: 22436 22437 22438 908 22439 0 22436 22437 22438 908 -22440 0 22436 22437 22438 908 22441 0 c -1-1 --> -2 c ( b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ b^{227, 4}_0 ∧ -p_908) -> ( b^{227, 5}_2 ∧ b^{227, 5}_1 ∧ -b^{227, 5}_0) c in CNF: c -b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ p_908 ∨ b^{227, 5}_2 c -b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ p_908 ∨ b^{227, 5}_1 c -b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ p_908 ∨ -b^{227, 5}_0 c in DIMACS: -22436 22437 -22438 908 22439 0 -22436 22437 -22438 908 22440 0 -22436 22437 -22438 908 -22441 0 c -2-1 --> break c ( b^{227, 4}_2 ∧ b^{227, 4}_1 ∧ -b^{227, 4}_0 ∧ -p_908) -> break c in CNF: c -b^{227, 4}_2 ∨ -b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ p_908 ∨ break c in DIMACS: -22436 -22437 22438 908 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{227, 4}_2 ∧ -b^{227, 4}_1 ∧ -b^{227, 4}_0 ∧ true) c in CNF: c -b^{227, 4}_2 ∨ b^{227, 4}_1 ∨ b^{227, 4}_0 ∨ false c in DIMACS: -22436 22437 22438 0 c 3 does not represent an automaton state. c -(-b^{227, 4}_2 ∧ b^{227, 4}_1 ∧ b^{227, 4}_0 ∧ true) c in CNF: c b^{227, 4}_2 ∨ -b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ false c in DIMACS: 22436 -22437 -22438 0 c -3 does not represent an automaton state. c -( b^{227, 4}_2 ∧ b^{227, 4}_1 ∧ b^{227, 4}_0 ∧ true) c in CNF: c -b^{227, 4}_2 ∨ -b^{227, 4}_1 ∨ -b^{227, 4}_0 ∨ false c in DIMACS: -22436 -22437 -22438 0 c i = 5 c -2+1 --> -1 c ( b^{227, 5}_2 ∧ b^{227, 5}_1 ∧ -b^{227, 5}_0 ∧ p_1135) -> ( b^{227, 6}_2 ∧ -b^{227, 6}_1 ∧ b^{227, 6}_0) c in CNF: c -b^{227, 5}_2 ∨ -b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ -p_1135 ∨ b^{227, 6}_2 c -b^{227, 5}_2 ∨ -b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ -p_1135 ∨ -b^{227, 6}_1 c -b^{227, 5}_2 ∨ -b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ -p_1135 ∨ b^{227, 6}_0 c in DIMACS: -22439 -22440 22441 -1135 22442 0 -22439 -22440 22441 -1135 -22443 0 -22439 -22440 22441 -1135 22444 0 c -1+1 --> 0 c ( b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ b^{227, 5}_0 ∧ p_1135) -> (-b^{227, 6}_2 ∧ -b^{227, 6}_1 ∧ -b^{227, 6}_0) c in CNF: c -b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ -p_1135 ∨ -b^{227, 6}_2 c -b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ -p_1135 ∨ -b^{227, 6}_1 c -b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ -p_1135 ∨ -b^{227, 6}_0 c in DIMACS: -22439 22440 -22441 -1135 -22442 0 -22439 22440 -22441 -1135 -22443 0 -22439 22440 -22441 -1135 -22444 0 c 0+1 --> 1 c (-b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ -b^{227, 5}_0 ∧ p_1135) -> (-b^{227, 6}_2 ∧ -b^{227, 6}_1 ∧ b^{227, 6}_0) c in CNF: c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ -p_1135 ∨ -b^{227, 6}_2 c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ -p_1135 ∨ -b^{227, 6}_1 c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ -p_1135 ∨ b^{227, 6}_0 c in DIMACS: 22439 22440 22441 -1135 -22442 0 22439 22440 22441 -1135 -22443 0 22439 22440 22441 -1135 22444 0 c 1+1 --> 2 c (-b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ b^{227, 5}_0 ∧ p_1135) -> (-b^{227, 6}_2 ∧ b^{227, 6}_1 ∧ -b^{227, 6}_0) c in CNF: c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ -p_1135 ∨ -b^{227, 6}_2 c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ -p_1135 ∨ b^{227, 6}_1 c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ -p_1135 ∨ -b^{227, 6}_0 c in DIMACS: 22439 22440 -22441 -1135 -22442 0 22439 22440 -22441 -1135 22443 0 22439 22440 -22441 -1135 -22444 0 c 2+1 --> break c (-b^{227, 5}_2 ∧ b^{227, 5}_1 ∧ -b^{227, 5}_0 ∧ p_1135) -> break c in CNF: c b^{227, 5}_2 ∨ -b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ -p_1135 ∨ break c in DIMACS: 22439 -22440 22441 -1135 1162 0 c 2-1 --> 1 c (-b^{227, 5}_2 ∧ b^{227, 5}_1 ∧ -b^{227, 5}_0 ∧ -p_1135) -> (-b^{227, 6}_2 ∧ -b^{227, 6}_1 ∧ b^{227, 6}_0) c in CNF: c b^{227, 5}_2 ∨ -b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ p_1135 ∨ -b^{227, 6}_2 c b^{227, 5}_2 ∨ -b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ p_1135 ∨ -b^{227, 6}_1 c b^{227, 5}_2 ∨ -b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ p_1135 ∨ b^{227, 6}_0 c in DIMACS: 22439 -22440 22441 1135 -22442 0 22439 -22440 22441 1135 -22443 0 22439 -22440 22441 1135 22444 0 c 1-1 --> 0 c (-b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ b^{227, 5}_0 ∧ -p_1135) -> (-b^{227, 6}_2 ∧ -b^{227, 6}_1 ∧ -b^{227, 6}_0) c in CNF: c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ p_1135 ∨ -b^{227, 6}_2 c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ p_1135 ∨ -b^{227, 6}_1 c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ p_1135 ∨ -b^{227, 6}_0 c in DIMACS: 22439 22440 -22441 1135 -22442 0 22439 22440 -22441 1135 -22443 0 22439 22440 -22441 1135 -22444 0 c 0-1 --> -1 c (-b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ -b^{227, 5}_0 ∧ -p_1135) -> ( b^{227, 6}_2 ∧ -b^{227, 6}_1 ∧ b^{227, 6}_0) c in CNF: c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ p_1135 ∨ b^{227, 6}_2 c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ p_1135 ∨ -b^{227, 6}_1 c b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ p_1135 ∨ b^{227, 6}_0 c in DIMACS: 22439 22440 22441 1135 22442 0 22439 22440 22441 1135 -22443 0 22439 22440 22441 1135 22444 0 c -1-1 --> -2 c ( b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ b^{227, 5}_0 ∧ -p_1135) -> ( b^{227, 6}_2 ∧ b^{227, 6}_1 ∧ -b^{227, 6}_0) c in CNF: c -b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ p_1135 ∨ b^{227, 6}_2 c -b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ p_1135 ∨ b^{227, 6}_1 c -b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ p_1135 ∨ -b^{227, 6}_0 c in DIMACS: -22439 22440 -22441 1135 22442 0 -22439 22440 -22441 1135 22443 0 -22439 22440 -22441 1135 -22444 0 c -2-1 --> break c ( b^{227, 5}_2 ∧ b^{227, 5}_1 ∧ -b^{227, 5}_0 ∧ -p_1135) -> break c in CNF: c -b^{227, 5}_2 ∨ -b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ p_1135 ∨ break c in DIMACS: -22439 -22440 22441 1135 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{227, 5}_2 ∧ -b^{227, 5}_1 ∧ -b^{227, 5}_0 ∧ true) c in CNF: c -b^{227, 5}_2 ∨ b^{227, 5}_1 ∨ b^{227, 5}_0 ∨ false c in DIMACS: -22439 22440 22441 0 c 3 does not represent an automaton state. c -(-b^{227, 5}_2 ∧ b^{227, 5}_1 ∧ b^{227, 5}_0 ∧ true) c in CNF: c b^{227, 5}_2 ∨ -b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ false c in DIMACS: 22439 -22440 -22441 0 c -3 does not represent an automaton state. c -( b^{227, 5}_2 ∧ b^{227, 5}_1 ∧ b^{227, 5}_0 ∧ true) c in CNF: c -b^{227, 5}_2 ∨ -b^{227, 5}_1 ∨ -b^{227, 5}_0 ∨ false c in DIMACS: -22439 -22440 -22441 0 c INIT for k = 228 c -b^{228, 1}_2 c -b^{228, 1}_1 c -b^{228, 1}_0 c in DIMACS: -22445 0 -22446 0 -22447 0 c Transitions for k = 228 c i = 1 c -2+1 --> -1 c ( b^{228, 1}_2 ∧ b^{228, 1}_1 ∧ -b^{228, 1}_0 ∧ p_228) -> ( b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ b^{228, 2}_0) c in CNF: c -b^{228, 1}_2 ∨ -b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ -p_228 ∨ b^{228, 2}_2 c -b^{228, 1}_2 ∨ -b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ -p_228 ∨ -b^{228, 2}_1 c -b^{228, 1}_2 ∨ -b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ -p_228 ∨ b^{228, 2}_0 c in DIMACS: -22445 -22446 22447 -228 22448 0 -22445 -22446 22447 -228 -22449 0 -22445 -22446 22447 -228 22450 0 c -1+1 --> 0 c ( b^{228, 1}_2 ∧ -b^{228, 1}_1 ∧ b^{228, 1}_0 ∧ p_228) -> (-b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ -b^{228, 2}_0) c in CNF: c -b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ -p_228 ∨ -b^{228, 2}_2 c -b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ -p_228 ∨ -b^{228, 2}_1 c -b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ -p_228 ∨ -b^{228, 2}_0 c in DIMACS: -22445 22446 -22447 -228 -22448 0 -22445 22446 -22447 -228 -22449 0 -22445 22446 -22447 -228 -22450 0 c 0+1 --> 1 c (-b^{228, 1}_2 ∧ -b^{228, 1}_1 ∧ -b^{228, 1}_0 ∧ p_228) -> (-b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ b^{228, 2}_0) c in CNF: c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ -p_228 ∨ -b^{228, 2}_2 c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ -p_228 ∨ -b^{228, 2}_1 c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ -p_228 ∨ b^{228, 2}_0 c in DIMACS: 22445 22446 22447 -228 -22448 0 22445 22446 22447 -228 -22449 0 22445 22446 22447 -228 22450 0 c 1+1 --> 2 c (-b^{228, 1}_2 ∧ -b^{228, 1}_1 ∧ b^{228, 1}_0 ∧ p_228) -> (-b^{228, 2}_2 ∧ b^{228, 2}_1 ∧ -b^{228, 2}_0) c in CNF: c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ -p_228 ∨ -b^{228, 2}_2 c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ -p_228 ∨ b^{228, 2}_1 c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ -p_228 ∨ -b^{228, 2}_0 c in DIMACS: 22445 22446 -22447 -228 -22448 0 22445 22446 -22447 -228 22449 0 22445 22446 -22447 -228 -22450 0 c 2+1 --> break c (-b^{228, 1}_2 ∧ b^{228, 1}_1 ∧ -b^{228, 1}_0 ∧ p_228) -> break c in CNF: c b^{228, 1}_2 ∨ -b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ -p_228 ∨ break c in DIMACS: 22445 -22446 22447 -228 1162 0 c 2-1 --> 1 c (-b^{228, 1}_2 ∧ b^{228, 1}_1 ∧ -b^{228, 1}_0 ∧ -p_228) -> (-b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ b^{228, 2}_0) c in CNF: c b^{228, 1}_2 ∨ -b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ p_228 ∨ -b^{228, 2}_2 c b^{228, 1}_2 ∨ -b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ p_228 ∨ -b^{228, 2}_1 c b^{228, 1}_2 ∨ -b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ p_228 ∨ b^{228, 2}_0 c in DIMACS: 22445 -22446 22447 228 -22448 0 22445 -22446 22447 228 -22449 0 22445 -22446 22447 228 22450 0 c 1-1 --> 0 c (-b^{228, 1}_2 ∧ -b^{228, 1}_1 ∧ b^{228, 1}_0 ∧ -p_228) -> (-b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ -b^{228, 2}_0) c in CNF: c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ p_228 ∨ -b^{228, 2}_2 c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ p_228 ∨ -b^{228, 2}_1 c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ p_228 ∨ -b^{228, 2}_0 c in DIMACS: 22445 22446 -22447 228 -22448 0 22445 22446 -22447 228 -22449 0 22445 22446 -22447 228 -22450 0 c 0-1 --> -1 c (-b^{228, 1}_2 ∧ -b^{228, 1}_1 ∧ -b^{228, 1}_0 ∧ -p_228) -> ( b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ b^{228, 2}_0) c in CNF: c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ p_228 ∨ b^{228, 2}_2 c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ p_228 ∨ -b^{228, 2}_1 c b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ p_228 ∨ b^{228, 2}_0 c in DIMACS: 22445 22446 22447 228 22448 0 22445 22446 22447 228 -22449 0 22445 22446 22447 228 22450 0 c -1-1 --> -2 c ( b^{228, 1}_2 ∧ -b^{228, 1}_1 ∧ b^{228, 1}_0 ∧ -p_228) -> ( b^{228, 2}_2 ∧ b^{228, 2}_1 ∧ -b^{228, 2}_0) c in CNF: c -b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ p_228 ∨ b^{228, 2}_2 c -b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ p_228 ∨ b^{228, 2}_1 c -b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ p_228 ∨ -b^{228, 2}_0 c in DIMACS: -22445 22446 -22447 228 22448 0 -22445 22446 -22447 228 22449 0 -22445 22446 -22447 228 -22450 0 c -2-1 --> break c ( b^{228, 1}_2 ∧ b^{228, 1}_1 ∧ -b^{228, 1}_0 ∧ -p_228) -> break c in CNF: c -b^{228, 1}_2 ∨ -b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ p_228 ∨ break c in DIMACS: -22445 -22446 22447 228 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{228, 1}_2 ∧ -b^{228, 1}_1 ∧ -b^{228, 1}_0 ∧ true) c in CNF: c -b^{228, 1}_2 ∨ b^{228, 1}_1 ∨ b^{228, 1}_0 ∨ false c in DIMACS: -22445 22446 22447 0 c 3 does not represent an automaton state. c -(-b^{228, 1}_2 ∧ b^{228, 1}_1 ∧ b^{228, 1}_0 ∧ true) c in CNF: c b^{228, 1}_2 ∨ -b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ false c in DIMACS: 22445 -22446 -22447 0 c -3 does not represent an automaton state. c -( b^{228, 1}_2 ∧ b^{228, 1}_1 ∧ b^{228, 1}_0 ∧ true) c in CNF: c -b^{228, 1}_2 ∨ -b^{228, 1}_1 ∨ -b^{228, 1}_0 ∨ false c in DIMACS: -22445 -22446 -22447 0 c i = 2 c -2+1 --> -1 c ( b^{228, 2}_2 ∧ b^{228, 2}_1 ∧ -b^{228, 2}_0 ∧ p_456) -> ( b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ b^{228, 3}_0) c in CNF: c -b^{228, 2}_2 ∨ -b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ -p_456 ∨ b^{228, 3}_2 c -b^{228, 2}_2 ∨ -b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ -p_456 ∨ -b^{228, 3}_1 c -b^{228, 2}_2 ∨ -b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ -p_456 ∨ b^{228, 3}_0 c in DIMACS: -22448 -22449 22450 -456 22451 0 -22448 -22449 22450 -456 -22452 0 -22448 -22449 22450 -456 22453 0 c -1+1 --> 0 c ( b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ b^{228, 2}_0 ∧ p_456) -> (-b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ -b^{228, 3}_0) c in CNF: c -b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ -p_456 ∨ -b^{228, 3}_2 c -b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ -p_456 ∨ -b^{228, 3}_1 c -b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ -p_456 ∨ -b^{228, 3}_0 c in DIMACS: -22448 22449 -22450 -456 -22451 0 -22448 22449 -22450 -456 -22452 0 -22448 22449 -22450 -456 -22453 0 c 0+1 --> 1 c (-b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ -b^{228, 2}_0 ∧ p_456) -> (-b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ b^{228, 3}_0) c in CNF: c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ -p_456 ∨ -b^{228, 3}_2 c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ -p_456 ∨ -b^{228, 3}_1 c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ -p_456 ∨ b^{228, 3}_0 c in DIMACS: 22448 22449 22450 -456 -22451 0 22448 22449 22450 -456 -22452 0 22448 22449 22450 -456 22453 0 c 1+1 --> 2 c (-b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ b^{228, 2}_0 ∧ p_456) -> (-b^{228, 3}_2 ∧ b^{228, 3}_1 ∧ -b^{228, 3}_0) c in CNF: c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ -p_456 ∨ -b^{228, 3}_2 c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ -p_456 ∨ b^{228, 3}_1 c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ -p_456 ∨ -b^{228, 3}_0 c in DIMACS: 22448 22449 -22450 -456 -22451 0 22448 22449 -22450 -456 22452 0 22448 22449 -22450 -456 -22453 0 c 2+1 --> break c (-b^{228, 2}_2 ∧ b^{228, 2}_1 ∧ -b^{228, 2}_0 ∧ p_456) -> break c in CNF: c b^{228, 2}_2 ∨ -b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ -p_456 ∨ break c in DIMACS: 22448 -22449 22450 -456 1162 0 c 2-1 --> 1 c (-b^{228, 2}_2 ∧ b^{228, 2}_1 ∧ -b^{228, 2}_0 ∧ -p_456) -> (-b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ b^{228, 3}_0) c in CNF: c b^{228, 2}_2 ∨ -b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ p_456 ∨ -b^{228, 3}_2 c b^{228, 2}_2 ∨ -b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ p_456 ∨ -b^{228, 3}_1 c b^{228, 2}_2 ∨ -b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ p_456 ∨ b^{228, 3}_0 c in DIMACS: 22448 -22449 22450 456 -22451 0 22448 -22449 22450 456 -22452 0 22448 -22449 22450 456 22453 0 c 1-1 --> 0 c (-b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ b^{228, 2}_0 ∧ -p_456) -> (-b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ -b^{228, 3}_0) c in CNF: c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ p_456 ∨ -b^{228, 3}_2 c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ p_456 ∨ -b^{228, 3}_1 c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ p_456 ∨ -b^{228, 3}_0 c in DIMACS: 22448 22449 -22450 456 -22451 0 22448 22449 -22450 456 -22452 0 22448 22449 -22450 456 -22453 0 c 0-1 --> -1 c (-b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ -b^{228, 2}_0 ∧ -p_456) -> ( b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ b^{228, 3}_0) c in CNF: c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ p_456 ∨ b^{228, 3}_2 c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ p_456 ∨ -b^{228, 3}_1 c b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ p_456 ∨ b^{228, 3}_0 c in DIMACS: 22448 22449 22450 456 22451 0 22448 22449 22450 456 -22452 0 22448 22449 22450 456 22453 0 c -1-1 --> -2 c ( b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ b^{228, 2}_0 ∧ -p_456) -> ( b^{228, 3}_2 ∧ b^{228, 3}_1 ∧ -b^{228, 3}_0) c in CNF: c -b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ p_456 ∨ b^{228, 3}_2 c -b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ p_456 ∨ b^{228, 3}_1 c -b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ p_456 ∨ -b^{228, 3}_0 c in DIMACS: -22448 22449 -22450 456 22451 0 -22448 22449 -22450 456 22452 0 -22448 22449 -22450 456 -22453 0 c -2-1 --> break c ( b^{228, 2}_2 ∧ b^{228, 2}_1 ∧ -b^{228, 2}_0 ∧ -p_456) -> break c in CNF: c -b^{228, 2}_2 ∨ -b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ p_456 ∨ break c in DIMACS: -22448 -22449 22450 456 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{228, 2}_2 ∧ -b^{228, 2}_1 ∧ -b^{228, 2}_0 ∧ true) c in CNF: c -b^{228, 2}_2 ∨ b^{228, 2}_1 ∨ b^{228, 2}_0 ∨ false c in DIMACS: -22448 22449 22450 0 c 3 does not represent an automaton state. c -(-b^{228, 2}_2 ∧ b^{228, 2}_1 ∧ b^{228, 2}_0 ∧ true) c in CNF: c b^{228, 2}_2 ∨ -b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ false c in DIMACS: 22448 -22449 -22450 0 c -3 does not represent an automaton state. c -( b^{228, 2}_2 ∧ b^{228, 2}_1 ∧ b^{228, 2}_0 ∧ true) c in CNF: c -b^{228, 2}_2 ∨ -b^{228, 2}_1 ∨ -b^{228, 2}_0 ∨ false c in DIMACS: -22448 -22449 -22450 0 c i = 3 c -2+1 --> -1 c ( b^{228, 3}_2 ∧ b^{228, 3}_1 ∧ -b^{228, 3}_0 ∧ p_684) -> ( b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ b^{228, 4}_0) c in CNF: c -b^{228, 3}_2 ∨ -b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ -p_684 ∨ b^{228, 4}_2 c -b^{228, 3}_2 ∨ -b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ -p_684 ∨ -b^{228, 4}_1 c -b^{228, 3}_2 ∨ -b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ -p_684 ∨ b^{228, 4}_0 c in DIMACS: -22451 -22452 22453 -684 22454 0 -22451 -22452 22453 -684 -22455 0 -22451 -22452 22453 -684 22456 0 c -1+1 --> 0 c ( b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ b^{228, 3}_0 ∧ p_684) -> (-b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ -b^{228, 4}_0) c in CNF: c -b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ -p_684 ∨ -b^{228, 4}_2 c -b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ -p_684 ∨ -b^{228, 4}_1 c -b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ -p_684 ∨ -b^{228, 4}_0 c in DIMACS: -22451 22452 -22453 -684 -22454 0 -22451 22452 -22453 -684 -22455 0 -22451 22452 -22453 -684 -22456 0 c 0+1 --> 1 c (-b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ -b^{228, 3}_0 ∧ p_684) -> (-b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ b^{228, 4}_0) c in CNF: c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ -p_684 ∨ -b^{228, 4}_2 c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ -p_684 ∨ -b^{228, 4}_1 c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ -p_684 ∨ b^{228, 4}_0 c in DIMACS: 22451 22452 22453 -684 -22454 0 22451 22452 22453 -684 -22455 0 22451 22452 22453 -684 22456 0 c 1+1 --> 2 c (-b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ b^{228, 3}_0 ∧ p_684) -> (-b^{228, 4}_2 ∧ b^{228, 4}_1 ∧ -b^{228, 4}_0) c in CNF: c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ -p_684 ∨ -b^{228, 4}_2 c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ -p_684 ∨ b^{228, 4}_1 c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ -p_684 ∨ -b^{228, 4}_0 c in DIMACS: 22451 22452 -22453 -684 -22454 0 22451 22452 -22453 -684 22455 0 22451 22452 -22453 -684 -22456 0 c 2+1 --> break c (-b^{228, 3}_2 ∧ b^{228, 3}_1 ∧ -b^{228, 3}_0 ∧ p_684) -> break c in CNF: c b^{228, 3}_2 ∨ -b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ -p_684 ∨ break c in DIMACS: 22451 -22452 22453 -684 1162 0 c 2-1 --> 1 c (-b^{228, 3}_2 ∧ b^{228, 3}_1 ∧ -b^{228, 3}_0 ∧ -p_684) -> (-b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ b^{228, 4}_0) c in CNF: c b^{228, 3}_2 ∨ -b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ p_684 ∨ -b^{228, 4}_2 c b^{228, 3}_2 ∨ -b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ p_684 ∨ -b^{228, 4}_1 c b^{228, 3}_2 ∨ -b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ p_684 ∨ b^{228, 4}_0 c in DIMACS: 22451 -22452 22453 684 -22454 0 22451 -22452 22453 684 -22455 0 22451 -22452 22453 684 22456 0 c 1-1 --> 0 c (-b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ b^{228, 3}_0 ∧ -p_684) -> (-b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ -b^{228, 4}_0) c in CNF: c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ p_684 ∨ -b^{228, 4}_2 c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ p_684 ∨ -b^{228, 4}_1 c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ p_684 ∨ -b^{228, 4}_0 c in DIMACS: 22451 22452 -22453 684 -22454 0 22451 22452 -22453 684 -22455 0 22451 22452 -22453 684 -22456 0 c 0-1 --> -1 c (-b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ -b^{228, 3}_0 ∧ -p_684) -> ( b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ b^{228, 4}_0) c in CNF: c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ p_684 ∨ b^{228, 4}_2 c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ p_684 ∨ -b^{228, 4}_1 c b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ p_684 ∨ b^{228, 4}_0 c in DIMACS: 22451 22452 22453 684 22454 0 22451 22452 22453 684 -22455 0 22451 22452 22453 684 22456 0 c -1-1 --> -2 c ( b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ b^{228, 3}_0 ∧ -p_684) -> ( b^{228, 4}_2 ∧ b^{228, 4}_1 ∧ -b^{228, 4}_0) c in CNF: c -b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ p_684 ∨ b^{228, 4}_2 c -b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ p_684 ∨ b^{228, 4}_1 c -b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ p_684 ∨ -b^{228, 4}_0 c in DIMACS: -22451 22452 -22453 684 22454 0 -22451 22452 -22453 684 22455 0 -22451 22452 -22453 684 -22456 0 c -2-1 --> break c ( b^{228, 3}_2 ∧ b^{228, 3}_1 ∧ -b^{228, 3}_0 ∧ -p_684) -> break c in CNF: c -b^{228, 3}_2 ∨ -b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ p_684 ∨ break c in DIMACS: -22451 -22452 22453 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{228, 3}_2 ∧ -b^{228, 3}_1 ∧ -b^{228, 3}_0 ∧ true) c in CNF: c -b^{228, 3}_2 ∨ b^{228, 3}_1 ∨ b^{228, 3}_0 ∨ false c in DIMACS: -22451 22452 22453 0 c 3 does not represent an automaton state. c -(-b^{228, 3}_2 ∧ b^{228, 3}_1 ∧ b^{228, 3}_0 ∧ true) c in CNF: c b^{228, 3}_2 ∨ -b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ false c in DIMACS: 22451 -22452 -22453 0 c -3 does not represent an automaton state. c -( b^{228, 3}_2 ∧ b^{228, 3}_1 ∧ b^{228, 3}_0 ∧ true) c in CNF: c -b^{228, 3}_2 ∨ -b^{228, 3}_1 ∨ -b^{228, 3}_0 ∨ false c in DIMACS: -22451 -22452 -22453 0 c i = 4 c -2+1 --> -1 c ( b^{228, 4}_2 ∧ b^{228, 4}_1 ∧ -b^{228, 4}_0 ∧ p_912) -> ( b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ b^{228, 5}_0) c in CNF: c -b^{228, 4}_2 ∨ -b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ -p_912 ∨ b^{228, 5}_2 c -b^{228, 4}_2 ∨ -b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ -p_912 ∨ -b^{228, 5}_1 c -b^{228, 4}_2 ∨ -b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ -p_912 ∨ b^{228, 5}_0 c in DIMACS: -22454 -22455 22456 -912 22457 0 -22454 -22455 22456 -912 -22458 0 -22454 -22455 22456 -912 22459 0 c -1+1 --> 0 c ( b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ b^{228, 4}_0 ∧ p_912) -> (-b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ -b^{228, 5}_0) c in CNF: c -b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ -p_912 ∨ -b^{228, 5}_2 c -b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ -p_912 ∨ -b^{228, 5}_1 c -b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ -p_912 ∨ -b^{228, 5}_0 c in DIMACS: -22454 22455 -22456 -912 -22457 0 -22454 22455 -22456 -912 -22458 0 -22454 22455 -22456 -912 -22459 0 c 0+1 --> 1 c (-b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ -b^{228, 4}_0 ∧ p_912) -> (-b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ b^{228, 5}_0) c in CNF: c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ -p_912 ∨ -b^{228, 5}_2 c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ -p_912 ∨ -b^{228, 5}_1 c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ -p_912 ∨ b^{228, 5}_0 c in DIMACS: 22454 22455 22456 -912 -22457 0 22454 22455 22456 -912 -22458 0 22454 22455 22456 -912 22459 0 c 1+1 --> 2 c (-b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ b^{228, 4}_0 ∧ p_912) -> (-b^{228, 5}_2 ∧ b^{228, 5}_1 ∧ -b^{228, 5}_0) c in CNF: c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ -p_912 ∨ -b^{228, 5}_2 c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ -p_912 ∨ b^{228, 5}_1 c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ -p_912 ∨ -b^{228, 5}_0 c in DIMACS: 22454 22455 -22456 -912 -22457 0 22454 22455 -22456 -912 22458 0 22454 22455 -22456 -912 -22459 0 c 2+1 --> break c (-b^{228, 4}_2 ∧ b^{228, 4}_1 ∧ -b^{228, 4}_0 ∧ p_912) -> break c in CNF: c b^{228, 4}_2 ∨ -b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ -p_912 ∨ break c in DIMACS: 22454 -22455 22456 -912 1162 0 c 2-1 --> 1 c (-b^{228, 4}_2 ∧ b^{228, 4}_1 ∧ -b^{228, 4}_0 ∧ -p_912) -> (-b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ b^{228, 5}_0) c in CNF: c b^{228, 4}_2 ∨ -b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ p_912 ∨ -b^{228, 5}_2 c b^{228, 4}_2 ∨ -b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ p_912 ∨ -b^{228, 5}_1 c b^{228, 4}_2 ∨ -b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ p_912 ∨ b^{228, 5}_0 c in DIMACS: 22454 -22455 22456 912 -22457 0 22454 -22455 22456 912 -22458 0 22454 -22455 22456 912 22459 0 c 1-1 --> 0 c (-b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ b^{228, 4}_0 ∧ -p_912) -> (-b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ -b^{228, 5}_0) c in CNF: c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ p_912 ∨ -b^{228, 5}_2 c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ p_912 ∨ -b^{228, 5}_1 c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ p_912 ∨ -b^{228, 5}_0 c in DIMACS: 22454 22455 -22456 912 -22457 0 22454 22455 -22456 912 -22458 0 22454 22455 -22456 912 -22459 0 c 0-1 --> -1 c (-b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ -b^{228, 4}_0 ∧ -p_912) -> ( b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ b^{228, 5}_0) c in CNF: c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ p_912 ∨ b^{228, 5}_2 c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ p_912 ∨ -b^{228, 5}_1 c b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ p_912 ∨ b^{228, 5}_0 c in DIMACS: 22454 22455 22456 912 22457 0 22454 22455 22456 912 -22458 0 22454 22455 22456 912 22459 0 c -1-1 --> -2 c ( b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ b^{228, 4}_0 ∧ -p_912) -> ( b^{228, 5}_2 ∧ b^{228, 5}_1 ∧ -b^{228, 5}_0) c in CNF: c -b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ p_912 ∨ b^{228, 5}_2 c -b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ p_912 ∨ b^{228, 5}_1 c -b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ p_912 ∨ -b^{228, 5}_0 c in DIMACS: -22454 22455 -22456 912 22457 0 -22454 22455 -22456 912 22458 0 -22454 22455 -22456 912 -22459 0 c -2-1 --> break c ( b^{228, 4}_2 ∧ b^{228, 4}_1 ∧ -b^{228, 4}_0 ∧ -p_912) -> break c in CNF: c -b^{228, 4}_2 ∨ -b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ p_912 ∨ break c in DIMACS: -22454 -22455 22456 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{228, 4}_2 ∧ -b^{228, 4}_1 ∧ -b^{228, 4}_0 ∧ true) c in CNF: c -b^{228, 4}_2 ∨ b^{228, 4}_1 ∨ b^{228, 4}_0 ∨ false c in DIMACS: -22454 22455 22456 0 c 3 does not represent an automaton state. c -(-b^{228, 4}_2 ∧ b^{228, 4}_1 ∧ b^{228, 4}_0 ∧ true) c in CNF: c b^{228, 4}_2 ∨ -b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ false c in DIMACS: 22454 -22455 -22456 0 c -3 does not represent an automaton state. c -( b^{228, 4}_2 ∧ b^{228, 4}_1 ∧ b^{228, 4}_0 ∧ true) c in CNF: c -b^{228, 4}_2 ∨ -b^{228, 4}_1 ∨ -b^{228, 4}_0 ∨ false c in DIMACS: -22454 -22455 -22456 0 c i = 5 c -2+1 --> -1 c ( b^{228, 5}_2 ∧ b^{228, 5}_1 ∧ -b^{228, 5}_0 ∧ p_1140) -> ( b^{228, 6}_2 ∧ -b^{228, 6}_1 ∧ b^{228, 6}_0) c in CNF: c -b^{228, 5}_2 ∨ -b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ -p_1140 ∨ b^{228, 6}_2 c -b^{228, 5}_2 ∨ -b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ -p_1140 ∨ -b^{228, 6}_1 c -b^{228, 5}_2 ∨ -b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ -p_1140 ∨ b^{228, 6}_0 c in DIMACS: -22457 -22458 22459 -1140 22460 0 -22457 -22458 22459 -1140 -22461 0 -22457 -22458 22459 -1140 22462 0 c -1+1 --> 0 c ( b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ b^{228, 5}_0 ∧ p_1140) -> (-b^{228, 6}_2 ∧ -b^{228, 6}_1 ∧ -b^{228, 6}_0) c in CNF: c -b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ -p_1140 ∨ -b^{228, 6}_2 c -b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ -p_1140 ∨ -b^{228, 6}_1 c -b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ -p_1140 ∨ -b^{228, 6}_0 c in DIMACS: -22457 22458 -22459 -1140 -22460 0 -22457 22458 -22459 -1140 -22461 0 -22457 22458 -22459 -1140 -22462 0 c 0+1 --> 1 c (-b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ -b^{228, 5}_0 ∧ p_1140) -> (-b^{228, 6}_2 ∧ -b^{228, 6}_1 ∧ b^{228, 6}_0) c in CNF: c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ -p_1140 ∨ -b^{228, 6}_2 c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ -p_1140 ∨ -b^{228, 6}_1 c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ -p_1140 ∨ b^{228, 6}_0 c in DIMACS: 22457 22458 22459 -1140 -22460 0 22457 22458 22459 -1140 -22461 0 22457 22458 22459 -1140 22462 0 c 1+1 --> 2 c (-b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ b^{228, 5}_0 ∧ p_1140) -> (-b^{228, 6}_2 ∧ b^{228, 6}_1 ∧ -b^{228, 6}_0) c in CNF: c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ -p_1140 ∨ -b^{228, 6}_2 c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ -p_1140 ∨ b^{228, 6}_1 c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ -p_1140 ∨ -b^{228, 6}_0 c in DIMACS: 22457 22458 -22459 -1140 -22460 0 22457 22458 -22459 -1140 22461 0 22457 22458 -22459 -1140 -22462 0 c 2+1 --> break c (-b^{228, 5}_2 ∧ b^{228, 5}_1 ∧ -b^{228, 5}_0 ∧ p_1140) -> break c in CNF: c b^{228, 5}_2 ∨ -b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ -p_1140 ∨ break c in DIMACS: 22457 -22458 22459 -1140 1162 0 c 2-1 --> 1 c (-b^{228, 5}_2 ∧ b^{228, 5}_1 ∧ -b^{228, 5}_0 ∧ -p_1140) -> (-b^{228, 6}_2 ∧ -b^{228, 6}_1 ∧ b^{228, 6}_0) c in CNF: c b^{228, 5}_2 ∨ -b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ p_1140 ∨ -b^{228, 6}_2 c b^{228, 5}_2 ∨ -b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ p_1140 ∨ -b^{228, 6}_1 c b^{228, 5}_2 ∨ -b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ p_1140 ∨ b^{228, 6}_0 c in DIMACS: 22457 -22458 22459 1140 -22460 0 22457 -22458 22459 1140 -22461 0 22457 -22458 22459 1140 22462 0 c 1-1 --> 0 c (-b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ b^{228, 5}_0 ∧ -p_1140) -> (-b^{228, 6}_2 ∧ -b^{228, 6}_1 ∧ -b^{228, 6}_0) c in CNF: c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ p_1140 ∨ -b^{228, 6}_2 c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ p_1140 ∨ -b^{228, 6}_1 c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ p_1140 ∨ -b^{228, 6}_0 c in DIMACS: 22457 22458 -22459 1140 -22460 0 22457 22458 -22459 1140 -22461 0 22457 22458 -22459 1140 -22462 0 c 0-1 --> -1 c (-b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ -b^{228, 5}_0 ∧ -p_1140) -> ( b^{228, 6}_2 ∧ -b^{228, 6}_1 ∧ b^{228, 6}_0) c in CNF: c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ p_1140 ∨ b^{228, 6}_2 c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ p_1140 ∨ -b^{228, 6}_1 c b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ p_1140 ∨ b^{228, 6}_0 c in DIMACS: 22457 22458 22459 1140 22460 0 22457 22458 22459 1140 -22461 0 22457 22458 22459 1140 22462 0 c -1-1 --> -2 c ( b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ b^{228, 5}_0 ∧ -p_1140) -> ( b^{228, 6}_2 ∧ b^{228, 6}_1 ∧ -b^{228, 6}_0) c in CNF: c -b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ p_1140 ∨ b^{228, 6}_2 c -b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ p_1140 ∨ b^{228, 6}_1 c -b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ p_1140 ∨ -b^{228, 6}_0 c in DIMACS: -22457 22458 -22459 1140 22460 0 -22457 22458 -22459 1140 22461 0 -22457 22458 -22459 1140 -22462 0 c -2-1 --> break c ( b^{228, 5}_2 ∧ b^{228, 5}_1 ∧ -b^{228, 5}_0 ∧ -p_1140) -> break c in CNF: c -b^{228, 5}_2 ∨ -b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ p_1140 ∨ break c in DIMACS: -22457 -22458 22459 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{228, 5}_2 ∧ -b^{228, 5}_1 ∧ -b^{228, 5}_0 ∧ true) c in CNF: c -b^{228, 5}_2 ∨ b^{228, 5}_1 ∨ b^{228, 5}_0 ∨ false c in DIMACS: -22457 22458 22459 0 c 3 does not represent an automaton state. c -(-b^{228, 5}_2 ∧ b^{228, 5}_1 ∧ b^{228, 5}_0 ∧ true) c in CNF: c b^{228, 5}_2 ∨ -b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ false c in DIMACS: 22457 -22458 -22459 0 c -3 does not represent an automaton state. c -( b^{228, 5}_2 ∧ b^{228, 5}_1 ∧ b^{228, 5}_0 ∧ true) c in CNF: c -b^{228, 5}_2 ∨ -b^{228, 5}_1 ∨ -b^{228, 5}_0 ∨ false c in DIMACS: -22457 -22458 -22459 0 c INIT for k = 229 c -b^{229, 1}_2 c -b^{229, 1}_1 c -b^{229, 1}_0 c in DIMACS: -22463 0 -22464 0 -22465 0 c Transitions for k = 229 c i = 1 c -2+1 --> -1 c ( b^{229, 1}_2 ∧ b^{229, 1}_1 ∧ -b^{229, 1}_0 ∧ p_229) -> ( b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ b^{229, 2}_0) c in CNF: c -b^{229, 1}_2 ∨ -b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ -p_229 ∨ b^{229, 2}_2 c -b^{229, 1}_2 ∨ -b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ -p_229 ∨ -b^{229, 2}_1 c -b^{229, 1}_2 ∨ -b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ -p_229 ∨ b^{229, 2}_0 c in DIMACS: -22463 -22464 22465 -229 22466 0 -22463 -22464 22465 -229 -22467 0 -22463 -22464 22465 -229 22468 0 c -1+1 --> 0 c ( b^{229, 1}_2 ∧ -b^{229, 1}_1 ∧ b^{229, 1}_0 ∧ p_229) -> (-b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ -b^{229, 2}_0) c in CNF: c -b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ -p_229 ∨ -b^{229, 2}_2 c -b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ -p_229 ∨ -b^{229, 2}_1 c -b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ -p_229 ∨ -b^{229, 2}_0 c in DIMACS: -22463 22464 -22465 -229 -22466 0 -22463 22464 -22465 -229 -22467 0 -22463 22464 -22465 -229 -22468 0 c 0+1 --> 1 c (-b^{229, 1}_2 ∧ -b^{229, 1}_1 ∧ -b^{229, 1}_0 ∧ p_229) -> (-b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ b^{229, 2}_0) c in CNF: c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ -p_229 ∨ -b^{229, 2}_2 c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ -p_229 ∨ -b^{229, 2}_1 c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ -p_229 ∨ b^{229, 2}_0 c in DIMACS: 22463 22464 22465 -229 -22466 0 22463 22464 22465 -229 -22467 0 22463 22464 22465 -229 22468 0 c 1+1 --> 2 c (-b^{229, 1}_2 ∧ -b^{229, 1}_1 ∧ b^{229, 1}_0 ∧ p_229) -> (-b^{229, 2}_2 ∧ b^{229, 2}_1 ∧ -b^{229, 2}_0) c in CNF: c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ -p_229 ∨ -b^{229, 2}_2 c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ -p_229 ∨ b^{229, 2}_1 c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ -p_229 ∨ -b^{229, 2}_0 c in DIMACS: 22463 22464 -22465 -229 -22466 0 22463 22464 -22465 -229 22467 0 22463 22464 -22465 -229 -22468 0 c 2+1 --> break c (-b^{229, 1}_2 ∧ b^{229, 1}_1 ∧ -b^{229, 1}_0 ∧ p_229) -> break c in CNF: c b^{229, 1}_2 ∨ -b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ -p_229 ∨ break c in DIMACS: 22463 -22464 22465 -229 1162 0 c 2-1 --> 1 c (-b^{229, 1}_2 ∧ b^{229, 1}_1 ∧ -b^{229, 1}_0 ∧ -p_229) -> (-b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ b^{229, 2}_0) c in CNF: c b^{229, 1}_2 ∨ -b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ p_229 ∨ -b^{229, 2}_2 c b^{229, 1}_2 ∨ -b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ p_229 ∨ -b^{229, 2}_1 c b^{229, 1}_2 ∨ -b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ p_229 ∨ b^{229, 2}_0 c in DIMACS: 22463 -22464 22465 229 -22466 0 22463 -22464 22465 229 -22467 0 22463 -22464 22465 229 22468 0 c 1-1 --> 0 c (-b^{229, 1}_2 ∧ -b^{229, 1}_1 ∧ b^{229, 1}_0 ∧ -p_229) -> (-b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ -b^{229, 2}_0) c in CNF: c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ p_229 ∨ -b^{229, 2}_2 c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ p_229 ∨ -b^{229, 2}_1 c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ p_229 ∨ -b^{229, 2}_0 c in DIMACS: 22463 22464 -22465 229 -22466 0 22463 22464 -22465 229 -22467 0 22463 22464 -22465 229 -22468 0 c 0-1 --> -1 c (-b^{229, 1}_2 ∧ -b^{229, 1}_1 ∧ -b^{229, 1}_0 ∧ -p_229) -> ( b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ b^{229, 2}_0) c in CNF: c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ p_229 ∨ b^{229, 2}_2 c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ p_229 ∨ -b^{229, 2}_1 c b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ p_229 ∨ b^{229, 2}_0 c in DIMACS: 22463 22464 22465 229 22466 0 22463 22464 22465 229 -22467 0 22463 22464 22465 229 22468 0 c -1-1 --> -2 c ( b^{229, 1}_2 ∧ -b^{229, 1}_1 ∧ b^{229, 1}_0 ∧ -p_229) -> ( b^{229, 2}_2 ∧ b^{229, 2}_1 ∧ -b^{229, 2}_0) c in CNF: c -b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ p_229 ∨ b^{229, 2}_2 c -b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ p_229 ∨ b^{229, 2}_1 c -b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ p_229 ∨ -b^{229, 2}_0 c in DIMACS: -22463 22464 -22465 229 22466 0 -22463 22464 -22465 229 22467 0 -22463 22464 -22465 229 -22468 0 c -2-1 --> break c ( b^{229, 1}_2 ∧ b^{229, 1}_1 ∧ -b^{229, 1}_0 ∧ -p_229) -> break c in CNF: c -b^{229, 1}_2 ∨ -b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ p_229 ∨ break c in DIMACS: -22463 -22464 22465 229 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{229, 1}_2 ∧ -b^{229, 1}_1 ∧ -b^{229, 1}_0 ∧ true) c in CNF: c -b^{229, 1}_2 ∨ b^{229, 1}_1 ∨ b^{229, 1}_0 ∨ false c in DIMACS: -22463 22464 22465 0 c 3 does not represent an automaton state. c -(-b^{229, 1}_2 ∧ b^{229, 1}_1 ∧ b^{229, 1}_0 ∧ true) c in CNF: c b^{229, 1}_2 ∨ -b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ false c in DIMACS: 22463 -22464 -22465 0 c -3 does not represent an automaton state. c -( b^{229, 1}_2 ∧ b^{229, 1}_1 ∧ b^{229, 1}_0 ∧ true) c in CNF: c -b^{229, 1}_2 ∨ -b^{229, 1}_1 ∨ -b^{229, 1}_0 ∨ false c in DIMACS: -22463 -22464 -22465 0 c i = 2 c -2+1 --> -1 c ( b^{229, 2}_2 ∧ b^{229, 2}_1 ∧ -b^{229, 2}_0 ∧ p_458) -> ( b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ b^{229, 3}_0) c in CNF: c -b^{229, 2}_2 ∨ -b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ -p_458 ∨ b^{229, 3}_2 c -b^{229, 2}_2 ∨ -b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ -p_458 ∨ -b^{229, 3}_1 c -b^{229, 2}_2 ∨ -b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ -p_458 ∨ b^{229, 3}_0 c in DIMACS: -22466 -22467 22468 -458 22469 0 -22466 -22467 22468 -458 -22470 0 -22466 -22467 22468 -458 22471 0 c -1+1 --> 0 c ( b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ b^{229, 2}_0 ∧ p_458) -> (-b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ -b^{229, 3}_0) c in CNF: c -b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ -p_458 ∨ -b^{229, 3}_2 c -b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ -p_458 ∨ -b^{229, 3}_1 c -b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ -p_458 ∨ -b^{229, 3}_0 c in DIMACS: -22466 22467 -22468 -458 -22469 0 -22466 22467 -22468 -458 -22470 0 -22466 22467 -22468 -458 -22471 0 c 0+1 --> 1 c (-b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ -b^{229, 2}_0 ∧ p_458) -> (-b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ b^{229, 3}_0) c in CNF: c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ -p_458 ∨ -b^{229, 3}_2 c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ -p_458 ∨ -b^{229, 3}_1 c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ -p_458 ∨ b^{229, 3}_0 c in DIMACS: 22466 22467 22468 -458 -22469 0 22466 22467 22468 -458 -22470 0 22466 22467 22468 -458 22471 0 c 1+1 --> 2 c (-b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ b^{229, 2}_0 ∧ p_458) -> (-b^{229, 3}_2 ∧ b^{229, 3}_1 ∧ -b^{229, 3}_0) c in CNF: c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ -p_458 ∨ -b^{229, 3}_2 c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ -p_458 ∨ b^{229, 3}_1 c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ -p_458 ∨ -b^{229, 3}_0 c in DIMACS: 22466 22467 -22468 -458 -22469 0 22466 22467 -22468 -458 22470 0 22466 22467 -22468 -458 -22471 0 c 2+1 --> break c (-b^{229, 2}_2 ∧ b^{229, 2}_1 ∧ -b^{229, 2}_0 ∧ p_458) -> break c in CNF: c b^{229, 2}_2 ∨ -b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ -p_458 ∨ break c in DIMACS: 22466 -22467 22468 -458 1162 0 c 2-1 --> 1 c (-b^{229, 2}_2 ∧ b^{229, 2}_1 ∧ -b^{229, 2}_0 ∧ -p_458) -> (-b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ b^{229, 3}_0) c in CNF: c b^{229, 2}_2 ∨ -b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ p_458 ∨ -b^{229, 3}_2 c b^{229, 2}_2 ∨ -b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ p_458 ∨ -b^{229, 3}_1 c b^{229, 2}_2 ∨ -b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ p_458 ∨ b^{229, 3}_0 c in DIMACS: 22466 -22467 22468 458 -22469 0 22466 -22467 22468 458 -22470 0 22466 -22467 22468 458 22471 0 c 1-1 --> 0 c (-b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ b^{229, 2}_0 ∧ -p_458) -> (-b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ -b^{229, 3}_0) c in CNF: c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ p_458 ∨ -b^{229, 3}_2 c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ p_458 ∨ -b^{229, 3}_1 c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ p_458 ∨ -b^{229, 3}_0 c in DIMACS: 22466 22467 -22468 458 -22469 0 22466 22467 -22468 458 -22470 0 22466 22467 -22468 458 -22471 0 c 0-1 --> -1 c (-b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ -b^{229, 2}_0 ∧ -p_458) -> ( b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ b^{229, 3}_0) c in CNF: c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ p_458 ∨ b^{229, 3}_2 c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ p_458 ∨ -b^{229, 3}_1 c b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ p_458 ∨ b^{229, 3}_0 c in DIMACS: 22466 22467 22468 458 22469 0 22466 22467 22468 458 -22470 0 22466 22467 22468 458 22471 0 c -1-1 --> -2 c ( b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ b^{229, 2}_0 ∧ -p_458) -> ( b^{229, 3}_2 ∧ b^{229, 3}_1 ∧ -b^{229, 3}_0) c in CNF: c -b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ p_458 ∨ b^{229, 3}_2 c -b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ p_458 ∨ b^{229, 3}_1 c -b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ p_458 ∨ -b^{229, 3}_0 c in DIMACS: -22466 22467 -22468 458 22469 0 -22466 22467 -22468 458 22470 0 -22466 22467 -22468 458 -22471 0 c -2-1 --> break c ( b^{229, 2}_2 ∧ b^{229, 2}_1 ∧ -b^{229, 2}_0 ∧ -p_458) -> break c in CNF: c -b^{229, 2}_2 ∨ -b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ p_458 ∨ break c in DIMACS: -22466 -22467 22468 458 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{229, 2}_2 ∧ -b^{229, 2}_1 ∧ -b^{229, 2}_0 ∧ true) c in CNF: c -b^{229, 2}_2 ∨ b^{229, 2}_1 ∨ b^{229, 2}_0 ∨ false c in DIMACS: -22466 22467 22468 0 c 3 does not represent an automaton state. c -(-b^{229, 2}_2 ∧ b^{229, 2}_1 ∧ b^{229, 2}_0 ∧ true) c in CNF: c b^{229, 2}_2 ∨ -b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ false c in DIMACS: 22466 -22467 -22468 0 c -3 does not represent an automaton state. c -( b^{229, 2}_2 ∧ b^{229, 2}_1 ∧ b^{229, 2}_0 ∧ true) c in CNF: c -b^{229, 2}_2 ∨ -b^{229, 2}_1 ∨ -b^{229, 2}_0 ∨ false c in DIMACS: -22466 -22467 -22468 0 c i = 3 c -2+1 --> -1 c ( b^{229, 3}_2 ∧ b^{229, 3}_1 ∧ -b^{229, 3}_0 ∧ p_687) -> ( b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ b^{229, 4}_0) c in CNF: c -b^{229, 3}_2 ∨ -b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ -p_687 ∨ b^{229, 4}_2 c -b^{229, 3}_2 ∨ -b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ -p_687 ∨ -b^{229, 4}_1 c -b^{229, 3}_2 ∨ -b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ -p_687 ∨ b^{229, 4}_0 c in DIMACS: -22469 -22470 22471 -687 22472 0 -22469 -22470 22471 -687 -22473 0 -22469 -22470 22471 -687 22474 0 c -1+1 --> 0 c ( b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ b^{229, 3}_0 ∧ p_687) -> (-b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ -b^{229, 4}_0) c in CNF: c -b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ -p_687 ∨ -b^{229, 4}_2 c -b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ -p_687 ∨ -b^{229, 4}_1 c -b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ -p_687 ∨ -b^{229, 4}_0 c in DIMACS: -22469 22470 -22471 -687 -22472 0 -22469 22470 -22471 -687 -22473 0 -22469 22470 -22471 -687 -22474 0 c 0+1 --> 1 c (-b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ -b^{229, 3}_0 ∧ p_687) -> (-b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ b^{229, 4}_0) c in CNF: c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ -p_687 ∨ -b^{229, 4}_2 c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ -p_687 ∨ -b^{229, 4}_1 c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ -p_687 ∨ b^{229, 4}_0 c in DIMACS: 22469 22470 22471 -687 -22472 0 22469 22470 22471 -687 -22473 0 22469 22470 22471 -687 22474 0 c 1+1 --> 2 c (-b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ b^{229, 3}_0 ∧ p_687) -> (-b^{229, 4}_2 ∧ b^{229, 4}_1 ∧ -b^{229, 4}_0) c in CNF: c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ -p_687 ∨ -b^{229, 4}_2 c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ -p_687 ∨ b^{229, 4}_1 c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ -p_687 ∨ -b^{229, 4}_0 c in DIMACS: 22469 22470 -22471 -687 -22472 0 22469 22470 -22471 -687 22473 0 22469 22470 -22471 -687 -22474 0 c 2+1 --> break c (-b^{229, 3}_2 ∧ b^{229, 3}_1 ∧ -b^{229, 3}_0 ∧ p_687) -> break c in CNF: c b^{229, 3}_2 ∨ -b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ -p_687 ∨ break c in DIMACS: 22469 -22470 22471 -687 1162 0 c 2-1 --> 1 c (-b^{229, 3}_2 ∧ b^{229, 3}_1 ∧ -b^{229, 3}_0 ∧ -p_687) -> (-b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ b^{229, 4}_0) c in CNF: c b^{229, 3}_2 ∨ -b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ p_687 ∨ -b^{229, 4}_2 c b^{229, 3}_2 ∨ -b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ p_687 ∨ -b^{229, 4}_1 c b^{229, 3}_2 ∨ -b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ p_687 ∨ b^{229, 4}_0 c in DIMACS: 22469 -22470 22471 687 -22472 0 22469 -22470 22471 687 -22473 0 22469 -22470 22471 687 22474 0 c 1-1 --> 0 c (-b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ b^{229, 3}_0 ∧ -p_687) -> (-b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ -b^{229, 4}_0) c in CNF: c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ p_687 ∨ -b^{229, 4}_2 c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ p_687 ∨ -b^{229, 4}_1 c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ p_687 ∨ -b^{229, 4}_0 c in DIMACS: 22469 22470 -22471 687 -22472 0 22469 22470 -22471 687 -22473 0 22469 22470 -22471 687 -22474 0 c 0-1 --> -1 c (-b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ -b^{229, 3}_0 ∧ -p_687) -> ( b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ b^{229, 4}_0) c in CNF: c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ p_687 ∨ b^{229, 4}_2 c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ p_687 ∨ -b^{229, 4}_1 c b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ p_687 ∨ b^{229, 4}_0 c in DIMACS: 22469 22470 22471 687 22472 0 22469 22470 22471 687 -22473 0 22469 22470 22471 687 22474 0 c -1-1 --> -2 c ( b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ b^{229, 3}_0 ∧ -p_687) -> ( b^{229, 4}_2 ∧ b^{229, 4}_1 ∧ -b^{229, 4}_0) c in CNF: c -b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ p_687 ∨ b^{229, 4}_2 c -b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ p_687 ∨ b^{229, 4}_1 c -b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ p_687 ∨ -b^{229, 4}_0 c in DIMACS: -22469 22470 -22471 687 22472 0 -22469 22470 -22471 687 22473 0 -22469 22470 -22471 687 -22474 0 c -2-1 --> break c ( b^{229, 3}_2 ∧ b^{229, 3}_1 ∧ -b^{229, 3}_0 ∧ -p_687) -> break c in CNF: c -b^{229, 3}_2 ∨ -b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ p_687 ∨ break c in DIMACS: -22469 -22470 22471 687 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{229, 3}_2 ∧ -b^{229, 3}_1 ∧ -b^{229, 3}_0 ∧ true) c in CNF: c -b^{229, 3}_2 ∨ b^{229, 3}_1 ∨ b^{229, 3}_0 ∨ false c in DIMACS: -22469 22470 22471 0 c 3 does not represent an automaton state. c -(-b^{229, 3}_2 ∧ b^{229, 3}_1 ∧ b^{229, 3}_0 ∧ true) c in CNF: c b^{229, 3}_2 ∨ -b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ false c in DIMACS: 22469 -22470 -22471 0 c -3 does not represent an automaton state. c -( b^{229, 3}_2 ∧ b^{229, 3}_1 ∧ b^{229, 3}_0 ∧ true) c in CNF: c -b^{229, 3}_2 ∨ -b^{229, 3}_1 ∨ -b^{229, 3}_0 ∨ false c in DIMACS: -22469 -22470 -22471 0 c i = 4 c -2+1 --> -1 c ( b^{229, 4}_2 ∧ b^{229, 4}_1 ∧ -b^{229, 4}_0 ∧ p_916) -> ( b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ b^{229, 5}_0) c in CNF: c -b^{229, 4}_2 ∨ -b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ -p_916 ∨ b^{229, 5}_2 c -b^{229, 4}_2 ∨ -b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ -p_916 ∨ -b^{229, 5}_1 c -b^{229, 4}_2 ∨ -b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ -p_916 ∨ b^{229, 5}_0 c in DIMACS: -22472 -22473 22474 -916 22475 0 -22472 -22473 22474 -916 -22476 0 -22472 -22473 22474 -916 22477 0 c -1+1 --> 0 c ( b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ b^{229, 4}_0 ∧ p_916) -> (-b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ -b^{229, 5}_0) c in CNF: c -b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ -p_916 ∨ -b^{229, 5}_2 c -b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ -p_916 ∨ -b^{229, 5}_1 c -b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ -p_916 ∨ -b^{229, 5}_0 c in DIMACS: -22472 22473 -22474 -916 -22475 0 -22472 22473 -22474 -916 -22476 0 -22472 22473 -22474 -916 -22477 0 c 0+1 --> 1 c (-b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ -b^{229, 4}_0 ∧ p_916) -> (-b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ b^{229, 5}_0) c in CNF: c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ -p_916 ∨ -b^{229, 5}_2 c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ -p_916 ∨ -b^{229, 5}_1 c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ -p_916 ∨ b^{229, 5}_0 c in DIMACS: 22472 22473 22474 -916 -22475 0 22472 22473 22474 -916 -22476 0 22472 22473 22474 -916 22477 0 c 1+1 --> 2 c (-b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ b^{229, 4}_0 ∧ p_916) -> (-b^{229, 5}_2 ∧ b^{229, 5}_1 ∧ -b^{229, 5}_0) c in CNF: c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ -p_916 ∨ -b^{229, 5}_2 c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ -p_916 ∨ b^{229, 5}_1 c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ -p_916 ∨ -b^{229, 5}_0 c in DIMACS: 22472 22473 -22474 -916 -22475 0 22472 22473 -22474 -916 22476 0 22472 22473 -22474 -916 -22477 0 c 2+1 --> break c (-b^{229, 4}_2 ∧ b^{229, 4}_1 ∧ -b^{229, 4}_0 ∧ p_916) -> break c in CNF: c b^{229, 4}_2 ∨ -b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ -p_916 ∨ break c in DIMACS: 22472 -22473 22474 -916 1162 0 c 2-1 --> 1 c (-b^{229, 4}_2 ∧ b^{229, 4}_1 ∧ -b^{229, 4}_0 ∧ -p_916) -> (-b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ b^{229, 5}_0) c in CNF: c b^{229, 4}_2 ∨ -b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ p_916 ∨ -b^{229, 5}_2 c b^{229, 4}_2 ∨ -b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ p_916 ∨ -b^{229, 5}_1 c b^{229, 4}_2 ∨ -b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ p_916 ∨ b^{229, 5}_0 c in DIMACS: 22472 -22473 22474 916 -22475 0 22472 -22473 22474 916 -22476 0 22472 -22473 22474 916 22477 0 c 1-1 --> 0 c (-b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ b^{229, 4}_0 ∧ -p_916) -> (-b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ -b^{229, 5}_0) c in CNF: c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ p_916 ∨ -b^{229, 5}_2 c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ p_916 ∨ -b^{229, 5}_1 c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ p_916 ∨ -b^{229, 5}_0 c in DIMACS: 22472 22473 -22474 916 -22475 0 22472 22473 -22474 916 -22476 0 22472 22473 -22474 916 -22477 0 c 0-1 --> -1 c (-b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ -b^{229, 4}_0 ∧ -p_916) -> ( b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ b^{229, 5}_0) c in CNF: c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ p_916 ∨ b^{229, 5}_2 c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ p_916 ∨ -b^{229, 5}_1 c b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ p_916 ∨ b^{229, 5}_0 c in DIMACS: 22472 22473 22474 916 22475 0 22472 22473 22474 916 -22476 0 22472 22473 22474 916 22477 0 c -1-1 --> -2 c ( b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ b^{229, 4}_0 ∧ -p_916) -> ( b^{229, 5}_2 ∧ b^{229, 5}_1 ∧ -b^{229, 5}_0) c in CNF: c -b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ p_916 ∨ b^{229, 5}_2 c -b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ p_916 ∨ b^{229, 5}_1 c -b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ p_916 ∨ -b^{229, 5}_0 c in DIMACS: -22472 22473 -22474 916 22475 0 -22472 22473 -22474 916 22476 0 -22472 22473 -22474 916 -22477 0 c -2-1 --> break c ( b^{229, 4}_2 ∧ b^{229, 4}_1 ∧ -b^{229, 4}_0 ∧ -p_916) -> break c in CNF: c -b^{229, 4}_2 ∨ -b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ p_916 ∨ break c in DIMACS: -22472 -22473 22474 916 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{229, 4}_2 ∧ -b^{229, 4}_1 ∧ -b^{229, 4}_0 ∧ true) c in CNF: c -b^{229, 4}_2 ∨ b^{229, 4}_1 ∨ b^{229, 4}_0 ∨ false c in DIMACS: -22472 22473 22474 0 c 3 does not represent an automaton state. c -(-b^{229, 4}_2 ∧ b^{229, 4}_1 ∧ b^{229, 4}_0 ∧ true) c in CNF: c b^{229, 4}_2 ∨ -b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ false c in DIMACS: 22472 -22473 -22474 0 c -3 does not represent an automaton state. c -( b^{229, 4}_2 ∧ b^{229, 4}_1 ∧ b^{229, 4}_0 ∧ true) c in CNF: c -b^{229, 4}_2 ∨ -b^{229, 4}_1 ∨ -b^{229, 4}_0 ∨ false c in DIMACS: -22472 -22473 -22474 0 c i = 5 c -2+1 --> -1 c ( b^{229, 5}_2 ∧ b^{229, 5}_1 ∧ -b^{229, 5}_0 ∧ p_1145) -> ( b^{229, 6}_2 ∧ -b^{229, 6}_1 ∧ b^{229, 6}_0) c in CNF: c -b^{229, 5}_2 ∨ -b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ -p_1145 ∨ b^{229, 6}_2 c -b^{229, 5}_2 ∨ -b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ -p_1145 ∨ -b^{229, 6}_1 c -b^{229, 5}_2 ∨ -b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ -p_1145 ∨ b^{229, 6}_0 c in DIMACS: -22475 -22476 22477 -1145 22478 0 -22475 -22476 22477 -1145 -22479 0 -22475 -22476 22477 -1145 22480 0 c -1+1 --> 0 c ( b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ b^{229, 5}_0 ∧ p_1145) -> (-b^{229, 6}_2 ∧ -b^{229, 6}_1 ∧ -b^{229, 6}_0) c in CNF: c -b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ -p_1145 ∨ -b^{229, 6}_2 c -b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ -p_1145 ∨ -b^{229, 6}_1 c -b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ -p_1145 ∨ -b^{229, 6}_0 c in DIMACS: -22475 22476 -22477 -1145 -22478 0 -22475 22476 -22477 -1145 -22479 0 -22475 22476 -22477 -1145 -22480 0 c 0+1 --> 1 c (-b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ -b^{229, 5}_0 ∧ p_1145) -> (-b^{229, 6}_2 ∧ -b^{229, 6}_1 ∧ b^{229, 6}_0) c in CNF: c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ -p_1145 ∨ -b^{229, 6}_2 c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ -p_1145 ∨ -b^{229, 6}_1 c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ -p_1145 ∨ b^{229, 6}_0 c in DIMACS: 22475 22476 22477 -1145 -22478 0 22475 22476 22477 -1145 -22479 0 22475 22476 22477 -1145 22480 0 c 1+1 --> 2 c (-b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ b^{229, 5}_0 ∧ p_1145) -> (-b^{229, 6}_2 ∧ b^{229, 6}_1 ∧ -b^{229, 6}_0) c in CNF: c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ -p_1145 ∨ -b^{229, 6}_2 c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ -p_1145 ∨ b^{229, 6}_1 c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ -p_1145 ∨ -b^{229, 6}_0 c in DIMACS: 22475 22476 -22477 -1145 -22478 0 22475 22476 -22477 -1145 22479 0 22475 22476 -22477 -1145 -22480 0 c 2+1 --> break c (-b^{229, 5}_2 ∧ b^{229, 5}_1 ∧ -b^{229, 5}_0 ∧ p_1145) -> break c in CNF: c b^{229, 5}_2 ∨ -b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ -p_1145 ∨ break c in DIMACS: 22475 -22476 22477 -1145 1162 0 c 2-1 --> 1 c (-b^{229, 5}_2 ∧ b^{229, 5}_1 ∧ -b^{229, 5}_0 ∧ -p_1145) -> (-b^{229, 6}_2 ∧ -b^{229, 6}_1 ∧ b^{229, 6}_0) c in CNF: c b^{229, 5}_2 ∨ -b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ p_1145 ∨ -b^{229, 6}_2 c b^{229, 5}_2 ∨ -b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ p_1145 ∨ -b^{229, 6}_1 c b^{229, 5}_2 ∨ -b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ p_1145 ∨ b^{229, 6}_0 c in DIMACS: 22475 -22476 22477 1145 -22478 0 22475 -22476 22477 1145 -22479 0 22475 -22476 22477 1145 22480 0 c 1-1 --> 0 c (-b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ b^{229, 5}_0 ∧ -p_1145) -> (-b^{229, 6}_2 ∧ -b^{229, 6}_1 ∧ -b^{229, 6}_0) c in CNF: c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ p_1145 ∨ -b^{229, 6}_2 c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ p_1145 ∨ -b^{229, 6}_1 c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ p_1145 ∨ -b^{229, 6}_0 c in DIMACS: 22475 22476 -22477 1145 -22478 0 22475 22476 -22477 1145 -22479 0 22475 22476 -22477 1145 -22480 0 c 0-1 --> -1 c (-b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ -b^{229, 5}_0 ∧ -p_1145) -> ( b^{229, 6}_2 ∧ -b^{229, 6}_1 ∧ b^{229, 6}_0) c in CNF: c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ p_1145 ∨ b^{229, 6}_2 c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ p_1145 ∨ -b^{229, 6}_1 c b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ p_1145 ∨ b^{229, 6}_0 c in DIMACS: 22475 22476 22477 1145 22478 0 22475 22476 22477 1145 -22479 0 22475 22476 22477 1145 22480 0 c -1-1 --> -2 c ( b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ b^{229, 5}_0 ∧ -p_1145) -> ( b^{229, 6}_2 ∧ b^{229, 6}_1 ∧ -b^{229, 6}_0) c in CNF: c -b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ p_1145 ∨ b^{229, 6}_2 c -b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ p_1145 ∨ b^{229, 6}_1 c -b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ p_1145 ∨ -b^{229, 6}_0 c in DIMACS: -22475 22476 -22477 1145 22478 0 -22475 22476 -22477 1145 22479 0 -22475 22476 -22477 1145 -22480 0 c -2-1 --> break c ( b^{229, 5}_2 ∧ b^{229, 5}_1 ∧ -b^{229, 5}_0 ∧ -p_1145) -> break c in CNF: c -b^{229, 5}_2 ∨ -b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ p_1145 ∨ break c in DIMACS: -22475 -22476 22477 1145 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{229, 5}_2 ∧ -b^{229, 5}_1 ∧ -b^{229, 5}_0 ∧ true) c in CNF: c -b^{229, 5}_2 ∨ b^{229, 5}_1 ∨ b^{229, 5}_0 ∨ false c in DIMACS: -22475 22476 22477 0 c 3 does not represent an automaton state. c -(-b^{229, 5}_2 ∧ b^{229, 5}_1 ∧ b^{229, 5}_0 ∧ true) c in CNF: c b^{229, 5}_2 ∨ -b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ false c in DIMACS: 22475 -22476 -22477 0 c -3 does not represent an automaton state. c -( b^{229, 5}_2 ∧ b^{229, 5}_1 ∧ b^{229, 5}_0 ∧ true) c in CNF: c -b^{229, 5}_2 ∨ -b^{229, 5}_1 ∨ -b^{229, 5}_0 ∨ false c in DIMACS: -22475 -22476 -22477 0 c INIT for k = 230 c -b^{230, 1}_2 c -b^{230, 1}_1 c -b^{230, 1}_0 c in DIMACS: -22481 0 -22482 0 -22483 0 c Transitions for k = 230 c i = 1 c -2+1 --> -1 c ( b^{230, 1}_2 ∧ b^{230, 1}_1 ∧ -b^{230, 1}_0 ∧ p_230) -> ( b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ b^{230, 2}_0) c in CNF: c -b^{230, 1}_2 ∨ -b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ -p_230 ∨ b^{230, 2}_2 c -b^{230, 1}_2 ∨ -b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ -p_230 ∨ -b^{230, 2}_1 c -b^{230, 1}_2 ∨ -b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ -p_230 ∨ b^{230, 2}_0 c in DIMACS: -22481 -22482 22483 -230 22484 0 -22481 -22482 22483 -230 -22485 0 -22481 -22482 22483 -230 22486 0 c -1+1 --> 0 c ( b^{230, 1}_2 ∧ -b^{230, 1}_1 ∧ b^{230, 1}_0 ∧ p_230) -> (-b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ -b^{230, 2}_0) c in CNF: c -b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ -p_230 ∨ -b^{230, 2}_2 c -b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ -p_230 ∨ -b^{230, 2}_1 c -b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ -p_230 ∨ -b^{230, 2}_0 c in DIMACS: -22481 22482 -22483 -230 -22484 0 -22481 22482 -22483 -230 -22485 0 -22481 22482 -22483 -230 -22486 0 c 0+1 --> 1 c (-b^{230, 1}_2 ∧ -b^{230, 1}_1 ∧ -b^{230, 1}_0 ∧ p_230) -> (-b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ b^{230, 2}_0) c in CNF: c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ -p_230 ∨ -b^{230, 2}_2 c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ -p_230 ∨ -b^{230, 2}_1 c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ -p_230 ∨ b^{230, 2}_0 c in DIMACS: 22481 22482 22483 -230 -22484 0 22481 22482 22483 -230 -22485 0 22481 22482 22483 -230 22486 0 c 1+1 --> 2 c (-b^{230, 1}_2 ∧ -b^{230, 1}_1 ∧ b^{230, 1}_0 ∧ p_230) -> (-b^{230, 2}_2 ∧ b^{230, 2}_1 ∧ -b^{230, 2}_0) c in CNF: c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ -p_230 ∨ -b^{230, 2}_2 c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ -p_230 ∨ b^{230, 2}_1 c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ -p_230 ∨ -b^{230, 2}_0 c in DIMACS: 22481 22482 -22483 -230 -22484 0 22481 22482 -22483 -230 22485 0 22481 22482 -22483 -230 -22486 0 c 2+1 --> break c (-b^{230, 1}_2 ∧ b^{230, 1}_1 ∧ -b^{230, 1}_0 ∧ p_230) -> break c in CNF: c b^{230, 1}_2 ∨ -b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ -p_230 ∨ break c in DIMACS: 22481 -22482 22483 -230 1162 0 c 2-1 --> 1 c (-b^{230, 1}_2 ∧ b^{230, 1}_1 ∧ -b^{230, 1}_0 ∧ -p_230) -> (-b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ b^{230, 2}_0) c in CNF: c b^{230, 1}_2 ∨ -b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ p_230 ∨ -b^{230, 2}_2 c b^{230, 1}_2 ∨ -b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ p_230 ∨ -b^{230, 2}_1 c b^{230, 1}_2 ∨ -b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ p_230 ∨ b^{230, 2}_0 c in DIMACS: 22481 -22482 22483 230 -22484 0 22481 -22482 22483 230 -22485 0 22481 -22482 22483 230 22486 0 c 1-1 --> 0 c (-b^{230, 1}_2 ∧ -b^{230, 1}_1 ∧ b^{230, 1}_0 ∧ -p_230) -> (-b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ -b^{230, 2}_0) c in CNF: c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ p_230 ∨ -b^{230, 2}_2 c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ p_230 ∨ -b^{230, 2}_1 c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ p_230 ∨ -b^{230, 2}_0 c in DIMACS: 22481 22482 -22483 230 -22484 0 22481 22482 -22483 230 -22485 0 22481 22482 -22483 230 -22486 0 c 0-1 --> -1 c (-b^{230, 1}_2 ∧ -b^{230, 1}_1 ∧ -b^{230, 1}_0 ∧ -p_230) -> ( b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ b^{230, 2}_0) c in CNF: c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ p_230 ∨ b^{230, 2}_2 c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ p_230 ∨ -b^{230, 2}_1 c b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ p_230 ∨ b^{230, 2}_0 c in DIMACS: 22481 22482 22483 230 22484 0 22481 22482 22483 230 -22485 0 22481 22482 22483 230 22486 0 c -1-1 --> -2 c ( b^{230, 1}_2 ∧ -b^{230, 1}_1 ∧ b^{230, 1}_0 ∧ -p_230) -> ( b^{230, 2}_2 ∧ b^{230, 2}_1 ∧ -b^{230, 2}_0) c in CNF: c -b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ p_230 ∨ b^{230, 2}_2 c -b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ p_230 ∨ b^{230, 2}_1 c -b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ p_230 ∨ -b^{230, 2}_0 c in DIMACS: -22481 22482 -22483 230 22484 0 -22481 22482 -22483 230 22485 0 -22481 22482 -22483 230 -22486 0 c -2-1 --> break c ( b^{230, 1}_2 ∧ b^{230, 1}_1 ∧ -b^{230, 1}_0 ∧ -p_230) -> break c in CNF: c -b^{230, 1}_2 ∨ -b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ p_230 ∨ break c in DIMACS: -22481 -22482 22483 230 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{230, 1}_2 ∧ -b^{230, 1}_1 ∧ -b^{230, 1}_0 ∧ true) c in CNF: c -b^{230, 1}_2 ∨ b^{230, 1}_1 ∨ b^{230, 1}_0 ∨ false c in DIMACS: -22481 22482 22483 0 c 3 does not represent an automaton state. c -(-b^{230, 1}_2 ∧ b^{230, 1}_1 ∧ b^{230, 1}_0 ∧ true) c in CNF: c b^{230, 1}_2 ∨ -b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ false c in DIMACS: 22481 -22482 -22483 0 c -3 does not represent an automaton state. c -( b^{230, 1}_2 ∧ b^{230, 1}_1 ∧ b^{230, 1}_0 ∧ true) c in CNF: c -b^{230, 1}_2 ∨ -b^{230, 1}_1 ∨ -b^{230, 1}_0 ∨ false c in DIMACS: -22481 -22482 -22483 0 c i = 2 c -2+1 --> -1 c ( b^{230, 2}_2 ∧ b^{230, 2}_1 ∧ -b^{230, 2}_0 ∧ p_460) -> ( b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ b^{230, 3}_0) c in CNF: c -b^{230, 2}_2 ∨ -b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ -p_460 ∨ b^{230, 3}_2 c -b^{230, 2}_2 ∨ -b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ -p_460 ∨ -b^{230, 3}_1 c -b^{230, 2}_2 ∨ -b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ -p_460 ∨ b^{230, 3}_0 c in DIMACS: -22484 -22485 22486 -460 22487 0 -22484 -22485 22486 -460 -22488 0 -22484 -22485 22486 -460 22489 0 c -1+1 --> 0 c ( b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ b^{230, 2}_0 ∧ p_460) -> (-b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ -b^{230, 3}_0) c in CNF: c -b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ -p_460 ∨ -b^{230, 3}_2 c -b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ -p_460 ∨ -b^{230, 3}_1 c -b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ -p_460 ∨ -b^{230, 3}_0 c in DIMACS: -22484 22485 -22486 -460 -22487 0 -22484 22485 -22486 -460 -22488 0 -22484 22485 -22486 -460 -22489 0 c 0+1 --> 1 c (-b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ -b^{230, 2}_0 ∧ p_460) -> (-b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ b^{230, 3}_0) c in CNF: c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ -p_460 ∨ -b^{230, 3}_2 c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ -p_460 ∨ -b^{230, 3}_1 c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ -p_460 ∨ b^{230, 3}_0 c in DIMACS: 22484 22485 22486 -460 -22487 0 22484 22485 22486 -460 -22488 0 22484 22485 22486 -460 22489 0 c 1+1 --> 2 c (-b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ b^{230, 2}_0 ∧ p_460) -> (-b^{230, 3}_2 ∧ b^{230, 3}_1 ∧ -b^{230, 3}_0) c in CNF: c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ -p_460 ∨ -b^{230, 3}_2 c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ -p_460 ∨ b^{230, 3}_1 c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ -p_460 ∨ -b^{230, 3}_0 c in DIMACS: 22484 22485 -22486 -460 -22487 0 22484 22485 -22486 -460 22488 0 22484 22485 -22486 -460 -22489 0 c 2+1 --> break c (-b^{230, 2}_2 ∧ b^{230, 2}_1 ∧ -b^{230, 2}_0 ∧ p_460) -> break c in CNF: c b^{230, 2}_2 ∨ -b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ -p_460 ∨ break c in DIMACS: 22484 -22485 22486 -460 1162 0 c 2-1 --> 1 c (-b^{230, 2}_2 ∧ b^{230, 2}_1 ∧ -b^{230, 2}_0 ∧ -p_460) -> (-b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ b^{230, 3}_0) c in CNF: c b^{230, 2}_2 ∨ -b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ p_460 ∨ -b^{230, 3}_2 c b^{230, 2}_2 ∨ -b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ p_460 ∨ -b^{230, 3}_1 c b^{230, 2}_2 ∨ -b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ p_460 ∨ b^{230, 3}_0 c in DIMACS: 22484 -22485 22486 460 -22487 0 22484 -22485 22486 460 -22488 0 22484 -22485 22486 460 22489 0 c 1-1 --> 0 c (-b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ b^{230, 2}_0 ∧ -p_460) -> (-b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ -b^{230, 3}_0) c in CNF: c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ p_460 ∨ -b^{230, 3}_2 c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ p_460 ∨ -b^{230, 3}_1 c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ p_460 ∨ -b^{230, 3}_0 c in DIMACS: 22484 22485 -22486 460 -22487 0 22484 22485 -22486 460 -22488 0 22484 22485 -22486 460 -22489 0 c 0-1 --> -1 c (-b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ -b^{230, 2}_0 ∧ -p_460) -> ( b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ b^{230, 3}_0) c in CNF: c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ p_460 ∨ b^{230, 3}_2 c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ p_460 ∨ -b^{230, 3}_1 c b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ p_460 ∨ b^{230, 3}_0 c in DIMACS: 22484 22485 22486 460 22487 0 22484 22485 22486 460 -22488 0 22484 22485 22486 460 22489 0 c -1-1 --> -2 c ( b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ b^{230, 2}_0 ∧ -p_460) -> ( b^{230, 3}_2 ∧ b^{230, 3}_1 ∧ -b^{230, 3}_0) c in CNF: c -b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ p_460 ∨ b^{230, 3}_2 c -b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ p_460 ∨ b^{230, 3}_1 c -b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ p_460 ∨ -b^{230, 3}_0 c in DIMACS: -22484 22485 -22486 460 22487 0 -22484 22485 -22486 460 22488 0 -22484 22485 -22486 460 -22489 0 c -2-1 --> break c ( b^{230, 2}_2 ∧ b^{230, 2}_1 ∧ -b^{230, 2}_0 ∧ -p_460) -> break c in CNF: c -b^{230, 2}_2 ∨ -b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ p_460 ∨ break c in DIMACS: -22484 -22485 22486 460 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{230, 2}_2 ∧ -b^{230, 2}_1 ∧ -b^{230, 2}_0 ∧ true) c in CNF: c -b^{230, 2}_2 ∨ b^{230, 2}_1 ∨ b^{230, 2}_0 ∨ false c in DIMACS: -22484 22485 22486 0 c 3 does not represent an automaton state. c -(-b^{230, 2}_2 ∧ b^{230, 2}_1 ∧ b^{230, 2}_0 ∧ true) c in CNF: c b^{230, 2}_2 ∨ -b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ false c in DIMACS: 22484 -22485 -22486 0 c -3 does not represent an automaton state. c -( b^{230, 2}_2 ∧ b^{230, 2}_1 ∧ b^{230, 2}_0 ∧ true) c in CNF: c -b^{230, 2}_2 ∨ -b^{230, 2}_1 ∨ -b^{230, 2}_0 ∨ false c in DIMACS: -22484 -22485 -22486 0 c i = 3 c -2+1 --> -1 c ( b^{230, 3}_2 ∧ b^{230, 3}_1 ∧ -b^{230, 3}_0 ∧ p_690) -> ( b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ b^{230, 4}_0) c in CNF: c -b^{230, 3}_2 ∨ -b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ -p_690 ∨ b^{230, 4}_2 c -b^{230, 3}_2 ∨ -b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ -p_690 ∨ -b^{230, 4}_1 c -b^{230, 3}_2 ∨ -b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ -p_690 ∨ b^{230, 4}_0 c in DIMACS: -22487 -22488 22489 -690 22490 0 -22487 -22488 22489 -690 -22491 0 -22487 -22488 22489 -690 22492 0 c -1+1 --> 0 c ( b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ b^{230, 3}_0 ∧ p_690) -> (-b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ -b^{230, 4}_0) c in CNF: c -b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ -p_690 ∨ -b^{230, 4}_2 c -b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ -p_690 ∨ -b^{230, 4}_1 c -b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ -p_690 ∨ -b^{230, 4}_0 c in DIMACS: -22487 22488 -22489 -690 -22490 0 -22487 22488 -22489 -690 -22491 0 -22487 22488 -22489 -690 -22492 0 c 0+1 --> 1 c (-b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ -b^{230, 3}_0 ∧ p_690) -> (-b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ b^{230, 4}_0) c in CNF: c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ -p_690 ∨ -b^{230, 4}_2 c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ -p_690 ∨ -b^{230, 4}_1 c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ -p_690 ∨ b^{230, 4}_0 c in DIMACS: 22487 22488 22489 -690 -22490 0 22487 22488 22489 -690 -22491 0 22487 22488 22489 -690 22492 0 c 1+1 --> 2 c (-b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ b^{230, 3}_0 ∧ p_690) -> (-b^{230, 4}_2 ∧ b^{230, 4}_1 ∧ -b^{230, 4}_0) c in CNF: c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ -p_690 ∨ -b^{230, 4}_2 c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ -p_690 ∨ b^{230, 4}_1 c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ -p_690 ∨ -b^{230, 4}_0 c in DIMACS: 22487 22488 -22489 -690 -22490 0 22487 22488 -22489 -690 22491 0 22487 22488 -22489 -690 -22492 0 c 2+1 --> break c (-b^{230, 3}_2 ∧ b^{230, 3}_1 ∧ -b^{230, 3}_0 ∧ p_690) -> break c in CNF: c b^{230, 3}_2 ∨ -b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ -p_690 ∨ break c in DIMACS: 22487 -22488 22489 -690 1162 0 c 2-1 --> 1 c (-b^{230, 3}_2 ∧ b^{230, 3}_1 ∧ -b^{230, 3}_0 ∧ -p_690) -> (-b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ b^{230, 4}_0) c in CNF: c b^{230, 3}_2 ∨ -b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ p_690 ∨ -b^{230, 4}_2 c b^{230, 3}_2 ∨ -b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ p_690 ∨ -b^{230, 4}_1 c b^{230, 3}_2 ∨ -b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ p_690 ∨ b^{230, 4}_0 c in DIMACS: 22487 -22488 22489 690 -22490 0 22487 -22488 22489 690 -22491 0 22487 -22488 22489 690 22492 0 c 1-1 --> 0 c (-b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ b^{230, 3}_0 ∧ -p_690) -> (-b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ -b^{230, 4}_0) c in CNF: c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ p_690 ∨ -b^{230, 4}_2 c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ p_690 ∨ -b^{230, 4}_1 c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ p_690 ∨ -b^{230, 4}_0 c in DIMACS: 22487 22488 -22489 690 -22490 0 22487 22488 -22489 690 -22491 0 22487 22488 -22489 690 -22492 0 c 0-1 --> -1 c (-b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ -b^{230, 3}_0 ∧ -p_690) -> ( b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ b^{230, 4}_0) c in CNF: c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ p_690 ∨ b^{230, 4}_2 c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ p_690 ∨ -b^{230, 4}_1 c b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ p_690 ∨ b^{230, 4}_0 c in DIMACS: 22487 22488 22489 690 22490 0 22487 22488 22489 690 -22491 0 22487 22488 22489 690 22492 0 c -1-1 --> -2 c ( b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ b^{230, 3}_0 ∧ -p_690) -> ( b^{230, 4}_2 ∧ b^{230, 4}_1 ∧ -b^{230, 4}_0) c in CNF: c -b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ p_690 ∨ b^{230, 4}_2 c -b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ p_690 ∨ b^{230, 4}_1 c -b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ p_690 ∨ -b^{230, 4}_0 c in DIMACS: -22487 22488 -22489 690 22490 0 -22487 22488 -22489 690 22491 0 -22487 22488 -22489 690 -22492 0 c -2-1 --> break c ( b^{230, 3}_2 ∧ b^{230, 3}_1 ∧ -b^{230, 3}_0 ∧ -p_690) -> break c in CNF: c -b^{230, 3}_2 ∨ -b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ p_690 ∨ break c in DIMACS: -22487 -22488 22489 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{230, 3}_2 ∧ -b^{230, 3}_1 ∧ -b^{230, 3}_0 ∧ true) c in CNF: c -b^{230, 3}_2 ∨ b^{230, 3}_1 ∨ b^{230, 3}_0 ∨ false c in DIMACS: -22487 22488 22489 0 c 3 does not represent an automaton state. c -(-b^{230, 3}_2 ∧ b^{230, 3}_1 ∧ b^{230, 3}_0 ∧ true) c in CNF: c b^{230, 3}_2 ∨ -b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ false c in DIMACS: 22487 -22488 -22489 0 c -3 does not represent an automaton state. c -( b^{230, 3}_2 ∧ b^{230, 3}_1 ∧ b^{230, 3}_0 ∧ true) c in CNF: c -b^{230, 3}_2 ∨ -b^{230, 3}_1 ∨ -b^{230, 3}_0 ∨ false c in DIMACS: -22487 -22488 -22489 0 c i = 4 c -2+1 --> -1 c ( b^{230, 4}_2 ∧ b^{230, 4}_1 ∧ -b^{230, 4}_0 ∧ p_920) -> ( b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ b^{230, 5}_0) c in CNF: c -b^{230, 4}_2 ∨ -b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ -p_920 ∨ b^{230, 5}_2 c -b^{230, 4}_2 ∨ -b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ -p_920 ∨ -b^{230, 5}_1 c -b^{230, 4}_2 ∨ -b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ -p_920 ∨ b^{230, 5}_0 c in DIMACS: -22490 -22491 22492 -920 22493 0 -22490 -22491 22492 -920 -22494 0 -22490 -22491 22492 -920 22495 0 c -1+1 --> 0 c ( b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ b^{230, 4}_0 ∧ p_920) -> (-b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ -b^{230, 5}_0) c in CNF: c -b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ -p_920 ∨ -b^{230, 5}_2 c -b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ -p_920 ∨ -b^{230, 5}_1 c -b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ -p_920 ∨ -b^{230, 5}_0 c in DIMACS: -22490 22491 -22492 -920 -22493 0 -22490 22491 -22492 -920 -22494 0 -22490 22491 -22492 -920 -22495 0 c 0+1 --> 1 c (-b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ -b^{230, 4}_0 ∧ p_920) -> (-b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ b^{230, 5}_0) c in CNF: c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ -p_920 ∨ -b^{230, 5}_2 c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ -p_920 ∨ -b^{230, 5}_1 c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ -p_920 ∨ b^{230, 5}_0 c in DIMACS: 22490 22491 22492 -920 -22493 0 22490 22491 22492 -920 -22494 0 22490 22491 22492 -920 22495 0 c 1+1 --> 2 c (-b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ b^{230, 4}_0 ∧ p_920) -> (-b^{230, 5}_2 ∧ b^{230, 5}_1 ∧ -b^{230, 5}_0) c in CNF: c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ -p_920 ∨ -b^{230, 5}_2 c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ -p_920 ∨ b^{230, 5}_1 c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ -p_920 ∨ -b^{230, 5}_0 c in DIMACS: 22490 22491 -22492 -920 -22493 0 22490 22491 -22492 -920 22494 0 22490 22491 -22492 -920 -22495 0 c 2+1 --> break c (-b^{230, 4}_2 ∧ b^{230, 4}_1 ∧ -b^{230, 4}_0 ∧ p_920) -> break c in CNF: c b^{230, 4}_2 ∨ -b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ -p_920 ∨ break c in DIMACS: 22490 -22491 22492 -920 1162 0 c 2-1 --> 1 c (-b^{230, 4}_2 ∧ b^{230, 4}_1 ∧ -b^{230, 4}_0 ∧ -p_920) -> (-b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ b^{230, 5}_0) c in CNF: c b^{230, 4}_2 ∨ -b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ p_920 ∨ -b^{230, 5}_2 c b^{230, 4}_2 ∨ -b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ p_920 ∨ -b^{230, 5}_1 c b^{230, 4}_2 ∨ -b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ p_920 ∨ b^{230, 5}_0 c in DIMACS: 22490 -22491 22492 920 -22493 0 22490 -22491 22492 920 -22494 0 22490 -22491 22492 920 22495 0 c 1-1 --> 0 c (-b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ b^{230, 4}_0 ∧ -p_920) -> (-b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ -b^{230, 5}_0) c in CNF: c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ p_920 ∨ -b^{230, 5}_2 c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ p_920 ∨ -b^{230, 5}_1 c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ p_920 ∨ -b^{230, 5}_0 c in DIMACS: 22490 22491 -22492 920 -22493 0 22490 22491 -22492 920 -22494 0 22490 22491 -22492 920 -22495 0 c 0-1 --> -1 c (-b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ -b^{230, 4}_0 ∧ -p_920) -> ( b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ b^{230, 5}_0) c in CNF: c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ p_920 ∨ b^{230, 5}_2 c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ p_920 ∨ -b^{230, 5}_1 c b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ p_920 ∨ b^{230, 5}_0 c in DIMACS: 22490 22491 22492 920 22493 0 22490 22491 22492 920 -22494 0 22490 22491 22492 920 22495 0 c -1-1 --> -2 c ( b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ b^{230, 4}_0 ∧ -p_920) -> ( b^{230, 5}_2 ∧ b^{230, 5}_1 ∧ -b^{230, 5}_0) c in CNF: c -b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ p_920 ∨ b^{230, 5}_2 c -b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ p_920 ∨ b^{230, 5}_1 c -b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ p_920 ∨ -b^{230, 5}_0 c in DIMACS: -22490 22491 -22492 920 22493 0 -22490 22491 -22492 920 22494 0 -22490 22491 -22492 920 -22495 0 c -2-1 --> break c ( b^{230, 4}_2 ∧ b^{230, 4}_1 ∧ -b^{230, 4}_0 ∧ -p_920) -> break c in CNF: c -b^{230, 4}_2 ∨ -b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ p_920 ∨ break c in DIMACS: -22490 -22491 22492 920 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{230, 4}_2 ∧ -b^{230, 4}_1 ∧ -b^{230, 4}_0 ∧ true) c in CNF: c -b^{230, 4}_2 ∨ b^{230, 4}_1 ∨ b^{230, 4}_0 ∨ false c in DIMACS: -22490 22491 22492 0 c 3 does not represent an automaton state. c -(-b^{230, 4}_2 ∧ b^{230, 4}_1 ∧ b^{230, 4}_0 ∧ true) c in CNF: c b^{230, 4}_2 ∨ -b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ false c in DIMACS: 22490 -22491 -22492 0 c -3 does not represent an automaton state. c -( b^{230, 4}_2 ∧ b^{230, 4}_1 ∧ b^{230, 4}_0 ∧ true) c in CNF: c -b^{230, 4}_2 ∨ -b^{230, 4}_1 ∨ -b^{230, 4}_0 ∨ false c in DIMACS: -22490 -22491 -22492 0 c i = 5 c -2+1 --> -1 c ( b^{230, 5}_2 ∧ b^{230, 5}_1 ∧ -b^{230, 5}_0 ∧ p_1150) -> ( b^{230, 6}_2 ∧ -b^{230, 6}_1 ∧ b^{230, 6}_0) c in CNF: c -b^{230, 5}_2 ∨ -b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ -p_1150 ∨ b^{230, 6}_2 c -b^{230, 5}_2 ∨ -b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ -p_1150 ∨ -b^{230, 6}_1 c -b^{230, 5}_2 ∨ -b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ -p_1150 ∨ b^{230, 6}_0 c in DIMACS: -22493 -22494 22495 -1150 22496 0 -22493 -22494 22495 -1150 -22497 0 -22493 -22494 22495 -1150 22498 0 c -1+1 --> 0 c ( b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ b^{230, 5}_0 ∧ p_1150) -> (-b^{230, 6}_2 ∧ -b^{230, 6}_1 ∧ -b^{230, 6}_0) c in CNF: c -b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ -p_1150 ∨ -b^{230, 6}_2 c -b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ -p_1150 ∨ -b^{230, 6}_1 c -b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ -p_1150 ∨ -b^{230, 6}_0 c in DIMACS: -22493 22494 -22495 -1150 -22496 0 -22493 22494 -22495 -1150 -22497 0 -22493 22494 -22495 -1150 -22498 0 c 0+1 --> 1 c (-b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ -b^{230, 5}_0 ∧ p_1150) -> (-b^{230, 6}_2 ∧ -b^{230, 6}_1 ∧ b^{230, 6}_0) c in CNF: c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ -p_1150 ∨ -b^{230, 6}_2 c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ -p_1150 ∨ -b^{230, 6}_1 c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ -p_1150 ∨ b^{230, 6}_0 c in DIMACS: 22493 22494 22495 -1150 -22496 0 22493 22494 22495 -1150 -22497 0 22493 22494 22495 -1150 22498 0 c 1+1 --> 2 c (-b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ b^{230, 5}_0 ∧ p_1150) -> (-b^{230, 6}_2 ∧ b^{230, 6}_1 ∧ -b^{230, 6}_0) c in CNF: c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ -p_1150 ∨ -b^{230, 6}_2 c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ -p_1150 ∨ b^{230, 6}_1 c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ -p_1150 ∨ -b^{230, 6}_0 c in DIMACS: 22493 22494 -22495 -1150 -22496 0 22493 22494 -22495 -1150 22497 0 22493 22494 -22495 -1150 -22498 0 c 2+1 --> break c (-b^{230, 5}_2 ∧ b^{230, 5}_1 ∧ -b^{230, 5}_0 ∧ p_1150) -> break c in CNF: c b^{230, 5}_2 ∨ -b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ -p_1150 ∨ break c in DIMACS: 22493 -22494 22495 -1150 1162 0 c 2-1 --> 1 c (-b^{230, 5}_2 ∧ b^{230, 5}_1 ∧ -b^{230, 5}_0 ∧ -p_1150) -> (-b^{230, 6}_2 ∧ -b^{230, 6}_1 ∧ b^{230, 6}_0) c in CNF: c b^{230, 5}_2 ∨ -b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ p_1150 ∨ -b^{230, 6}_2 c b^{230, 5}_2 ∨ -b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ p_1150 ∨ -b^{230, 6}_1 c b^{230, 5}_2 ∨ -b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ p_1150 ∨ b^{230, 6}_0 c in DIMACS: 22493 -22494 22495 1150 -22496 0 22493 -22494 22495 1150 -22497 0 22493 -22494 22495 1150 22498 0 c 1-1 --> 0 c (-b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ b^{230, 5}_0 ∧ -p_1150) -> (-b^{230, 6}_2 ∧ -b^{230, 6}_1 ∧ -b^{230, 6}_0) c in CNF: c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ p_1150 ∨ -b^{230, 6}_2 c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ p_1150 ∨ -b^{230, 6}_1 c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ p_1150 ∨ -b^{230, 6}_0 c in DIMACS: 22493 22494 -22495 1150 -22496 0 22493 22494 -22495 1150 -22497 0 22493 22494 -22495 1150 -22498 0 c 0-1 --> -1 c (-b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ -b^{230, 5}_0 ∧ -p_1150) -> ( b^{230, 6}_2 ∧ -b^{230, 6}_1 ∧ b^{230, 6}_0) c in CNF: c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ p_1150 ∨ b^{230, 6}_2 c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ p_1150 ∨ -b^{230, 6}_1 c b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ p_1150 ∨ b^{230, 6}_0 c in DIMACS: 22493 22494 22495 1150 22496 0 22493 22494 22495 1150 -22497 0 22493 22494 22495 1150 22498 0 c -1-1 --> -2 c ( b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ b^{230, 5}_0 ∧ -p_1150) -> ( b^{230, 6}_2 ∧ b^{230, 6}_1 ∧ -b^{230, 6}_0) c in CNF: c -b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ p_1150 ∨ b^{230, 6}_2 c -b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ p_1150 ∨ b^{230, 6}_1 c -b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ p_1150 ∨ -b^{230, 6}_0 c in DIMACS: -22493 22494 -22495 1150 22496 0 -22493 22494 -22495 1150 22497 0 -22493 22494 -22495 1150 -22498 0 c -2-1 --> break c ( b^{230, 5}_2 ∧ b^{230, 5}_1 ∧ -b^{230, 5}_0 ∧ -p_1150) -> break c in CNF: c -b^{230, 5}_2 ∨ -b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ p_1150 ∨ break c in DIMACS: -22493 -22494 22495 1150 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{230, 5}_2 ∧ -b^{230, 5}_1 ∧ -b^{230, 5}_0 ∧ true) c in CNF: c -b^{230, 5}_2 ∨ b^{230, 5}_1 ∨ b^{230, 5}_0 ∨ false c in DIMACS: -22493 22494 22495 0 c 3 does not represent an automaton state. c -(-b^{230, 5}_2 ∧ b^{230, 5}_1 ∧ b^{230, 5}_0 ∧ true) c in CNF: c b^{230, 5}_2 ∨ -b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ false c in DIMACS: 22493 -22494 -22495 0 c -3 does not represent an automaton state. c -( b^{230, 5}_2 ∧ b^{230, 5}_1 ∧ b^{230, 5}_0 ∧ true) c in CNF: c -b^{230, 5}_2 ∨ -b^{230, 5}_1 ∨ -b^{230, 5}_0 ∨ false c in DIMACS: -22493 -22494 -22495 0 c INIT for k = 231 c -b^{231, 1}_2 c -b^{231, 1}_1 c -b^{231, 1}_0 c in DIMACS: -22499 0 -22500 0 -22501 0 c Transitions for k = 231 c i = 1 c -2+1 --> -1 c ( b^{231, 1}_2 ∧ b^{231, 1}_1 ∧ -b^{231, 1}_0 ∧ p_231) -> ( b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ b^{231, 2}_0) c in CNF: c -b^{231, 1}_2 ∨ -b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ -p_231 ∨ b^{231, 2}_2 c -b^{231, 1}_2 ∨ -b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ -p_231 ∨ -b^{231, 2}_1 c -b^{231, 1}_2 ∨ -b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ -p_231 ∨ b^{231, 2}_0 c in DIMACS: -22499 -22500 22501 -231 22502 0 -22499 -22500 22501 -231 -22503 0 -22499 -22500 22501 -231 22504 0 c -1+1 --> 0 c ( b^{231, 1}_2 ∧ -b^{231, 1}_1 ∧ b^{231, 1}_0 ∧ p_231) -> (-b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ -b^{231, 2}_0) c in CNF: c -b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ -p_231 ∨ -b^{231, 2}_2 c -b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ -p_231 ∨ -b^{231, 2}_1 c -b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ -p_231 ∨ -b^{231, 2}_0 c in DIMACS: -22499 22500 -22501 -231 -22502 0 -22499 22500 -22501 -231 -22503 0 -22499 22500 -22501 -231 -22504 0 c 0+1 --> 1 c (-b^{231, 1}_2 ∧ -b^{231, 1}_1 ∧ -b^{231, 1}_0 ∧ p_231) -> (-b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ b^{231, 2}_0) c in CNF: c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ -p_231 ∨ -b^{231, 2}_2 c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ -p_231 ∨ -b^{231, 2}_1 c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ -p_231 ∨ b^{231, 2}_0 c in DIMACS: 22499 22500 22501 -231 -22502 0 22499 22500 22501 -231 -22503 0 22499 22500 22501 -231 22504 0 c 1+1 --> 2 c (-b^{231, 1}_2 ∧ -b^{231, 1}_1 ∧ b^{231, 1}_0 ∧ p_231) -> (-b^{231, 2}_2 ∧ b^{231, 2}_1 ∧ -b^{231, 2}_0) c in CNF: c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ -p_231 ∨ -b^{231, 2}_2 c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ -p_231 ∨ b^{231, 2}_1 c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ -p_231 ∨ -b^{231, 2}_0 c in DIMACS: 22499 22500 -22501 -231 -22502 0 22499 22500 -22501 -231 22503 0 22499 22500 -22501 -231 -22504 0 c 2+1 --> break c (-b^{231, 1}_2 ∧ b^{231, 1}_1 ∧ -b^{231, 1}_0 ∧ p_231) -> break c in CNF: c b^{231, 1}_2 ∨ -b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ -p_231 ∨ break c in DIMACS: 22499 -22500 22501 -231 1162 0 c 2-1 --> 1 c (-b^{231, 1}_2 ∧ b^{231, 1}_1 ∧ -b^{231, 1}_0 ∧ -p_231) -> (-b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ b^{231, 2}_0) c in CNF: c b^{231, 1}_2 ∨ -b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ p_231 ∨ -b^{231, 2}_2 c b^{231, 1}_2 ∨ -b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ p_231 ∨ -b^{231, 2}_1 c b^{231, 1}_2 ∨ -b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ p_231 ∨ b^{231, 2}_0 c in DIMACS: 22499 -22500 22501 231 -22502 0 22499 -22500 22501 231 -22503 0 22499 -22500 22501 231 22504 0 c 1-1 --> 0 c (-b^{231, 1}_2 ∧ -b^{231, 1}_1 ∧ b^{231, 1}_0 ∧ -p_231) -> (-b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ -b^{231, 2}_0) c in CNF: c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ p_231 ∨ -b^{231, 2}_2 c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ p_231 ∨ -b^{231, 2}_1 c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ p_231 ∨ -b^{231, 2}_0 c in DIMACS: 22499 22500 -22501 231 -22502 0 22499 22500 -22501 231 -22503 0 22499 22500 -22501 231 -22504 0 c 0-1 --> -1 c (-b^{231, 1}_2 ∧ -b^{231, 1}_1 ∧ -b^{231, 1}_0 ∧ -p_231) -> ( b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ b^{231, 2}_0) c in CNF: c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ p_231 ∨ b^{231, 2}_2 c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ p_231 ∨ -b^{231, 2}_1 c b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ p_231 ∨ b^{231, 2}_0 c in DIMACS: 22499 22500 22501 231 22502 0 22499 22500 22501 231 -22503 0 22499 22500 22501 231 22504 0 c -1-1 --> -2 c ( b^{231, 1}_2 ∧ -b^{231, 1}_1 ∧ b^{231, 1}_0 ∧ -p_231) -> ( b^{231, 2}_2 ∧ b^{231, 2}_1 ∧ -b^{231, 2}_0) c in CNF: c -b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ p_231 ∨ b^{231, 2}_2 c -b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ p_231 ∨ b^{231, 2}_1 c -b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ p_231 ∨ -b^{231, 2}_0 c in DIMACS: -22499 22500 -22501 231 22502 0 -22499 22500 -22501 231 22503 0 -22499 22500 -22501 231 -22504 0 c -2-1 --> break c ( b^{231, 1}_2 ∧ b^{231, 1}_1 ∧ -b^{231, 1}_0 ∧ -p_231) -> break c in CNF: c -b^{231, 1}_2 ∨ -b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ p_231 ∨ break c in DIMACS: -22499 -22500 22501 231 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{231, 1}_2 ∧ -b^{231, 1}_1 ∧ -b^{231, 1}_0 ∧ true) c in CNF: c -b^{231, 1}_2 ∨ b^{231, 1}_1 ∨ b^{231, 1}_0 ∨ false c in DIMACS: -22499 22500 22501 0 c 3 does not represent an automaton state. c -(-b^{231, 1}_2 ∧ b^{231, 1}_1 ∧ b^{231, 1}_0 ∧ true) c in CNF: c b^{231, 1}_2 ∨ -b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ false c in DIMACS: 22499 -22500 -22501 0 c -3 does not represent an automaton state. c -( b^{231, 1}_2 ∧ b^{231, 1}_1 ∧ b^{231, 1}_0 ∧ true) c in CNF: c -b^{231, 1}_2 ∨ -b^{231, 1}_1 ∨ -b^{231, 1}_0 ∨ false c in DIMACS: -22499 -22500 -22501 0 c i = 2 c -2+1 --> -1 c ( b^{231, 2}_2 ∧ b^{231, 2}_1 ∧ -b^{231, 2}_0 ∧ p_462) -> ( b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ b^{231, 3}_0) c in CNF: c -b^{231, 2}_2 ∨ -b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ -p_462 ∨ b^{231, 3}_2 c -b^{231, 2}_2 ∨ -b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ -p_462 ∨ -b^{231, 3}_1 c -b^{231, 2}_2 ∨ -b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ -p_462 ∨ b^{231, 3}_0 c in DIMACS: -22502 -22503 22504 -462 22505 0 -22502 -22503 22504 -462 -22506 0 -22502 -22503 22504 -462 22507 0 c -1+1 --> 0 c ( b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ b^{231, 2}_0 ∧ p_462) -> (-b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ -b^{231, 3}_0) c in CNF: c -b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ -p_462 ∨ -b^{231, 3}_2 c -b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ -p_462 ∨ -b^{231, 3}_1 c -b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ -p_462 ∨ -b^{231, 3}_0 c in DIMACS: -22502 22503 -22504 -462 -22505 0 -22502 22503 -22504 -462 -22506 0 -22502 22503 -22504 -462 -22507 0 c 0+1 --> 1 c (-b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ -b^{231, 2}_0 ∧ p_462) -> (-b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ b^{231, 3}_0) c in CNF: c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ -p_462 ∨ -b^{231, 3}_2 c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ -p_462 ∨ -b^{231, 3}_1 c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ -p_462 ∨ b^{231, 3}_0 c in DIMACS: 22502 22503 22504 -462 -22505 0 22502 22503 22504 -462 -22506 0 22502 22503 22504 -462 22507 0 c 1+1 --> 2 c (-b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ b^{231, 2}_0 ∧ p_462) -> (-b^{231, 3}_2 ∧ b^{231, 3}_1 ∧ -b^{231, 3}_0) c in CNF: c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ -p_462 ∨ -b^{231, 3}_2 c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ -p_462 ∨ b^{231, 3}_1 c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ -p_462 ∨ -b^{231, 3}_0 c in DIMACS: 22502 22503 -22504 -462 -22505 0 22502 22503 -22504 -462 22506 0 22502 22503 -22504 -462 -22507 0 c 2+1 --> break c (-b^{231, 2}_2 ∧ b^{231, 2}_1 ∧ -b^{231, 2}_0 ∧ p_462) -> break c in CNF: c b^{231, 2}_2 ∨ -b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ -p_462 ∨ break c in DIMACS: 22502 -22503 22504 -462 1162 0 c 2-1 --> 1 c (-b^{231, 2}_2 ∧ b^{231, 2}_1 ∧ -b^{231, 2}_0 ∧ -p_462) -> (-b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ b^{231, 3}_0) c in CNF: c b^{231, 2}_2 ∨ -b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ p_462 ∨ -b^{231, 3}_2 c b^{231, 2}_2 ∨ -b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ p_462 ∨ -b^{231, 3}_1 c b^{231, 2}_2 ∨ -b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ p_462 ∨ b^{231, 3}_0 c in DIMACS: 22502 -22503 22504 462 -22505 0 22502 -22503 22504 462 -22506 0 22502 -22503 22504 462 22507 0 c 1-1 --> 0 c (-b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ b^{231, 2}_0 ∧ -p_462) -> (-b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ -b^{231, 3}_0) c in CNF: c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ p_462 ∨ -b^{231, 3}_2 c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ p_462 ∨ -b^{231, 3}_1 c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ p_462 ∨ -b^{231, 3}_0 c in DIMACS: 22502 22503 -22504 462 -22505 0 22502 22503 -22504 462 -22506 0 22502 22503 -22504 462 -22507 0 c 0-1 --> -1 c (-b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ -b^{231, 2}_0 ∧ -p_462) -> ( b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ b^{231, 3}_0) c in CNF: c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ p_462 ∨ b^{231, 3}_2 c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ p_462 ∨ -b^{231, 3}_1 c b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ p_462 ∨ b^{231, 3}_0 c in DIMACS: 22502 22503 22504 462 22505 0 22502 22503 22504 462 -22506 0 22502 22503 22504 462 22507 0 c -1-1 --> -2 c ( b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ b^{231, 2}_0 ∧ -p_462) -> ( b^{231, 3}_2 ∧ b^{231, 3}_1 ∧ -b^{231, 3}_0) c in CNF: c -b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ p_462 ∨ b^{231, 3}_2 c -b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ p_462 ∨ b^{231, 3}_1 c -b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ p_462 ∨ -b^{231, 3}_0 c in DIMACS: -22502 22503 -22504 462 22505 0 -22502 22503 -22504 462 22506 0 -22502 22503 -22504 462 -22507 0 c -2-1 --> break c ( b^{231, 2}_2 ∧ b^{231, 2}_1 ∧ -b^{231, 2}_0 ∧ -p_462) -> break c in CNF: c -b^{231, 2}_2 ∨ -b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ p_462 ∨ break c in DIMACS: -22502 -22503 22504 462 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{231, 2}_2 ∧ -b^{231, 2}_1 ∧ -b^{231, 2}_0 ∧ true) c in CNF: c -b^{231, 2}_2 ∨ b^{231, 2}_1 ∨ b^{231, 2}_0 ∨ false c in DIMACS: -22502 22503 22504 0 c 3 does not represent an automaton state. c -(-b^{231, 2}_2 ∧ b^{231, 2}_1 ∧ b^{231, 2}_0 ∧ true) c in CNF: c b^{231, 2}_2 ∨ -b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ false c in DIMACS: 22502 -22503 -22504 0 c -3 does not represent an automaton state. c -( b^{231, 2}_2 ∧ b^{231, 2}_1 ∧ b^{231, 2}_0 ∧ true) c in CNF: c -b^{231, 2}_2 ∨ -b^{231, 2}_1 ∨ -b^{231, 2}_0 ∨ false c in DIMACS: -22502 -22503 -22504 0 c i = 3 c -2+1 --> -1 c ( b^{231, 3}_2 ∧ b^{231, 3}_1 ∧ -b^{231, 3}_0 ∧ p_693) -> ( b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ b^{231, 4}_0) c in CNF: c -b^{231, 3}_2 ∨ -b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ -p_693 ∨ b^{231, 4}_2 c -b^{231, 3}_2 ∨ -b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ -p_693 ∨ -b^{231, 4}_1 c -b^{231, 3}_2 ∨ -b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ -p_693 ∨ b^{231, 4}_0 c in DIMACS: -22505 -22506 22507 -693 22508 0 -22505 -22506 22507 -693 -22509 0 -22505 -22506 22507 -693 22510 0 c -1+1 --> 0 c ( b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ b^{231, 3}_0 ∧ p_693) -> (-b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ -b^{231, 4}_0) c in CNF: c -b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ -p_693 ∨ -b^{231, 4}_2 c -b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ -p_693 ∨ -b^{231, 4}_1 c -b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ -p_693 ∨ -b^{231, 4}_0 c in DIMACS: -22505 22506 -22507 -693 -22508 0 -22505 22506 -22507 -693 -22509 0 -22505 22506 -22507 -693 -22510 0 c 0+1 --> 1 c (-b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ -b^{231, 3}_0 ∧ p_693) -> (-b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ b^{231, 4}_0) c in CNF: c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ -p_693 ∨ -b^{231, 4}_2 c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ -p_693 ∨ -b^{231, 4}_1 c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ -p_693 ∨ b^{231, 4}_0 c in DIMACS: 22505 22506 22507 -693 -22508 0 22505 22506 22507 -693 -22509 0 22505 22506 22507 -693 22510 0 c 1+1 --> 2 c (-b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ b^{231, 3}_0 ∧ p_693) -> (-b^{231, 4}_2 ∧ b^{231, 4}_1 ∧ -b^{231, 4}_0) c in CNF: c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ -p_693 ∨ -b^{231, 4}_2 c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ -p_693 ∨ b^{231, 4}_1 c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ -p_693 ∨ -b^{231, 4}_0 c in DIMACS: 22505 22506 -22507 -693 -22508 0 22505 22506 -22507 -693 22509 0 22505 22506 -22507 -693 -22510 0 c 2+1 --> break c (-b^{231, 3}_2 ∧ b^{231, 3}_1 ∧ -b^{231, 3}_0 ∧ p_693) -> break c in CNF: c b^{231, 3}_2 ∨ -b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ -p_693 ∨ break c in DIMACS: 22505 -22506 22507 -693 1162 0 c 2-1 --> 1 c (-b^{231, 3}_2 ∧ b^{231, 3}_1 ∧ -b^{231, 3}_0 ∧ -p_693) -> (-b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ b^{231, 4}_0) c in CNF: c b^{231, 3}_2 ∨ -b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ p_693 ∨ -b^{231, 4}_2 c b^{231, 3}_2 ∨ -b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ p_693 ∨ -b^{231, 4}_1 c b^{231, 3}_2 ∨ -b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ p_693 ∨ b^{231, 4}_0 c in DIMACS: 22505 -22506 22507 693 -22508 0 22505 -22506 22507 693 -22509 0 22505 -22506 22507 693 22510 0 c 1-1 --> 0 c (-b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ b^{231, 3}_0 ∧ -p_693) -> (-b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ -b^{231, 4}_0) c in CNF: c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ p_693 ∨ -b^{231, 4}_2 c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ p_693 ∨ -b^{231, 4}_1 c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ p_693 ∨ -b^{231, 4}_0 c in DIMACS: 22505 22506 -22507 693 -22508 0 22505 22506 -22507 693 -22509 0 22505 22506 -22507 693 -22510 0 c 0-1 --> -1 c (-b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ -b^{231, 3}_0 ∧ -p_693) -> ( b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ b^{231, 4}_0) c in CNF: c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ p_693 ∨ b^{231, 4}_2 c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ p_693 ∨ -b^{231, 4}_1 c b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ p_693 ∨ b^{231, 4}_0 c in DIMACS: 22505 22506 22507 693 22508 0 22505 22506 22507 693 -22509 0 22505 22506 22507 693 22510 0 c -1-1 --> -2 c ( b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ b^{231, 3}_0 ∧ -p_693) -> ( b^{231, 4}_2 ∧ b^{231, 4}_1 ∧ -b^{231, 4}_0) c in CNF: c -b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ p_693 ∨ b^{231, 4}_2 c -b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ p_693 ∨ b^{231, 4}_1 c -b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ p_693 ∨ -b^{231, 4}_0 c in DIMACS: -22505 22506 -22507 693 22508 0 -22505 22506 -22507 693 22509 0 -22505 22506 -22507 693 -22510 0 c -2-1 --> break c ( b^{231, 3}_2 ∧ b^{231, 3}_1 ∧ -b^{231, 3}_0 ∧ -p_693) -> break c in CNF: c -b^{231, 3}_2 ∨ -b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ p_693 ∨ break c in DIMACS: -22505 -22506 22507 693 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{231, 3}_2 ∧ -b^{231, 3}_1 ∧ -b^{231, 3}_0 ∧ true) c in CNF: c -b^{231, 3}_2 ∨ b^{231, 3}_1 ∨ b^{231, 3}_0 ∨ false c in DIMACS: -22505 22506 22507 0 c 3 does not represent an automaton state. c -(-b^{231, 3}_2 ∧ b^{231, 3}_1 ∧ b^{231, 3}_0 ∧ true) c in CNF: c b^{231, 3}_2 ∨ -b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ false c in DIMACS: 22505 -22506 -22507 0 c -3 does not represent an automaton state. c -( b^{231, 3}_2 ∧ b^{231, 3}_1 ∧ b^{231, 3}_0 ∧ true) c in CNF: c -b^{231, 3}_2 ∨ -b^{231, 3}_1 ∨ -b^{231, 3}_0 ∨ false c in DIMACS: -22505 -22506 -22507 0 c i = 4 c -2+1 --> -1 c ( b^{231, 4}_2 ∧ b^{231, 4}_1 ∧ -b^{231, 4}_0 ∧ p_924) -> ( b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ b^{231, 5}_0) c in CNF: c -b^{231, 4}_2 ∨ -b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ -p_924 ∨ b^{231, 5}_2 c -b^{231, 4}_2 ∨ -b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ -p_924 ∨ -b^{231, 5}_1 c -b^{231, 4}_2 ∨ -b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ -p_924 ∨ b^{231, 5}_0 c in DIMACS: -22508 -22509 22510 -924 22511 0 -22508 -22509 22510 -924 -22512 0 -22508 -22509 22510 -924 22513 0 c -1+1 --> 0 c ( b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ b^{231, 4}_0 ∧ p_924) -> (-b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ -b^{231, 5}_0) c in CNF: c -b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ -p_924 ∨ -b^{231, 5}_2 c -b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ -p_924 ∨ -b^{231, 5}_1 c -b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ -p_924 ∨ -b^{231, 5}_0 c in DIMACS: -22508 22509 -22510 -924 -22511 0 -22508 22509 -22510 -924 -22512 0 -22508 22509 -22510 -924 -22513 0 c 0+1 --> 1 c (-b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ -b^{231, 4}_0 ∧ p_924) -> (-b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ b^{231, 5}_0) c in CNF: c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ -p_924 ∨ -b^{231, 5}_2 c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ -p_924 ∨ -b^{231, 5}_1 c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ -p_924 ∨ b^{231, 5}_0 c in DIMACS: 22508 22509 22510 -924 -22511 0 22508 22509 22510 -924 -22512 0 22508 22509 22510 -924 22513 0 c 1+1 --> 2 c (-b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ b^{231, 4}_0 ∧ p_924) -> (-b^{231, 5}_2 ∧ b^{231, 5}_1 ∧ -b^{231, 5}_0) c in CNF: c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ -p_924 ∨ -b^{231, 5}_2 c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ -p_924 ∨ b^{231, 5}_1 c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ -p_924 ∨ -b^{231, 5}_0 c in DIMACS: 22508 22509 -22510 -924 -22511 0 22508 22509 -22510 -924 22512 0 22508 22509 -22510 -924 -22513 0 c 2+1 --> break c (-b^{231, 4}_2 ∧ b^{231, 4}_1 ∧ -b^{231, 4}_0 ∧ p_924) -> break c in CNF: c b^{231, 4}_2 ∨ -b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ -p_924 ∨ break c in DIMACS: 22508 -22509 22510 -924 1162 0 c 2-1 --> 1 c (-b^{231, 4}_2 ∧ b^{231, 4}_1 ∧ -b^{231, 4}_0 ∧ -p_924) -> (-b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ b^{231, 5}_0) c in CNF: c b^{231, 4}_2 ∨ -b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ p_924 ∨ -b^{231, 5}_2 c b^{231, 4}_2 ∨ -b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ p_924 ∨ -b^{231, 5}_1 c b^{231, 4}_2 ∨ -b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ p_924 ∨ b^{231, 5}_0 c in DIMACS: 22508 -22509 22510 924 -22511 0 22508 -22509 22510 924 -22512 0 22508 -22509 22510 924 22513 0 c 1-1 --> 0 c (-b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ b^{231, 4}_0 ∧ -p_924) -> (-b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ -b^{231, 5}_0) c in CNF: c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ p_924 ∨ -b^{231, 5}_2 c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ p_924 ∨ -b^{231, 5}_1 c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ p_924 ∨ -b^{231, 5}_0 c in DIMACS: 22508 22509 -22510 924 -22511 0 22508 22509 -22510 924 -22512 0 22508 22509 -22510 924 -22513 0 c 0-1 --> -1 c (-b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ -b^{231, 4}_0 ∧ -p_924) -> ( b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ b^{231, 5}_0) c in CNF: c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ p_924 ∨ b^{231, 5}_2 c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ p_924 ∨ -b^{231, 5}_1 c b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ p_924 ∨ b^{231, 5}_0 c in DIMACS: 22508 22509 22510 924 22511 0 22508 22509 22510 924 -22512 0 22508 22509 22510 924 22513 0 c -1-1 --> -2 c ( b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ b^{231, 4}_0 ∧ -p_924) -> ( b^{231, 5}_2 ∧ b^{231, 5}_1 ∧ -b^{231, 5}_0) c in CNF: c -b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ p_924 ∨ b^{231, 5}_2 c -b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ p_924 ∨ b^{231, 5}_1 c -b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ p_924 ∨ -b^{231, 5}_0 c in DIMACS: -22508 22509 -22510 924 22511 0 -22508 22509 -22510 924 22512 0 -22508 22509 -22510 924 -22513 0 c -2-1 --> break c ( b^{231, 4}_2 ∧ b^{231, 4}_1 ∧ -b^{231, 4}_0 ∧ -p_924) -> break c in CNF: c -b^{231, 4}_2 ∨ -b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ p_924 ∨ break c in DIMACS: -22508 -22509 22510 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{231, 4}_2 ∧ -b^{231, 4}_1 ∧ -b^{231, 4}_0 ∧ true) c in CNF: c -b^{231, 4}_2 ∨ b^{231, 4}_1 ∨ b^{231, 4}_0 ∨ false c in DIMACS: -22508 22509 22510 0 c 3 does not represent an automaton state. c -(-b^{231, 4}_2 ∧ b^{231, 4}_1 ∧ b^{231, 4}_0 ∧ true) c in CNF: c b^{231, 4}_2 ∨ -b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ false c in DIMACS: 22508 -22509 -22510 0 c -3 does not represent an automaton state. c -( b^{231, 4}_2 ∧ b^{231, 4}_1 ∧ b^{231, 4}_0 ∧ true) c in CNF: c -b^{231, 4}_2 ∨ -b^{231, 4}_1 ∨ -b^{231, 4}_0 ∨ false c in DIMACS: -22508 -22509 -22510 0 c i = 5 c -2+1 --> -1 c ( b^{231, 5}_2 ∧ b^{231, 5}_1 ∧ -b^{231, 5}_0 ∧ p_1155) -> ( b^{231, 6}_2 ∧ -b^{231, 6}_1 ∧ b^{231, 6}_0) c in CNF: c -b^{231, 5}_2 ∨ -b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ -p_1155 ∨ b^{231, 6}_2 c -b^{231, 5}_2 ∨ -b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ -p_1155 ∨ -b^{231, 6}_1 c -b^{231, 5}_2 ∨ -b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ -p_1155 ∨ b^{231, 6}_0 c in DIMACS: -22511 -22512 22513 -1155 22514 0 -22511 -22512 22513 -1155 -22515 0 -22511 -22512 22513 -1155 22516 0 c -1+1 --> 0 c ( b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ b^{231, 5}_0 ∧ p_1155) -> (-b^{231, 6}_2 ∧ -b^{231, 6}_1 ∧ -b^{231, 6}_0) c in CNF: c -b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ -p_1155 ∨ -b^{231, 6}_2 c -b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ -p_1155 ∨ -b^{231, 6}_1 c -b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ -p_1155 ∨ -b^{231, 6}_0 c in DIMACS: -22511 22512 -22513 -1155 -22514 0 -22511 22512 -22513 -1155 -22515 0 -22511 22512 -22513 -1155 -22516 0 c 0+1 --> 1 c (-b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ -b^{231, 5}_0 ∧ p_1155) -> (-b^{231, 6}_2 ∧ -b^{231, 6}_1 ∧ b^{231, 6}_0) c in CNF: c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ -p_1155 ∨ -b^{231, 6}_2 c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ -p_1155 ∨ -b^{231, 6}_1 c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ -p_1155 ∨ b^{231, 6}_0 c in DIMACS: 22511 22512 22513 -1155 -22514 0 22511 22512 22513 -1155 -22515 0 22511 22512 22513 -1155 22516 0 c 1+1 --> 2 c (-b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ b^{231, 5}_0 ∧ p_1155) -> (-b^{231, 6}_2 ∧ b^{231, 6}_1 ∧ -b^{231, 6}_0) c in CNF: c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ -p_1155 ∨ -b^{231, 6}_2 c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ -p_1155 ∨ b^{231, 6}_1 c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ -p_1155 ∨ -b^{231, 6}_0 c in DIMACS: 22511 22512 -22513 -1155 -22514 0 22511 22512 -22513 -1155 22515 0 22511 22512 -22513 -1155 -22516 0 c 2+1 --> break c (-b^{231, 5}_2 ∧ b^{231, 5}_1 ∧ -b^{231, 5}_0 ∧ p_1155) -> break c in CNF: c b^{231, 5}_2 ∨ -b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ -p_1155 ∨ break c in DIMACS: 22511 -22512 22513 -1155 1162 0 c 2-1 --> 1 c (-b^{231, 5}_2 ∧ b^{231, 5}_1 ∧ -b^{231, 5}_0 ∧ -p_1155) -> (-b^{231, 6}_2 ∧ -b^{231, 6}_1 ∧ b^{231, 6}_0) c in CNF: c b^{231, 5}_2 ∨ -b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ p_1155 ∨ -b^{231, 6}_2 c b^{231, 5}_2 ∨ -b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ p_1155 ∨ -b^{231, 6}_1 c b^{231, 5}_2 ∨ -b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ p_1155 ∨ b^{231, 6}_0 c in DIMACS: 22511 -22512 22513 1155 -22514 0 22511 -22512 22513 1155 -22515 0 22511 -22512 22513 1155 22516 0 c 1-1 --> 0 c (-b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ b^{231, 5}_0 ∧ -p_1155) -> (-b^{231, 6}_2 ∧ -b^{231, 6}_1 ∧ -b^{231, 6}_0) c in CNF: c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ p_1155 ∨ -b^{231, 6}_2 c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ p_1155 ∨ -b^{231, 6}_1 c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ p_1155 ∨ -b^{231, 6}_0 c in DIMACS: 22511 22512 -22513 1155 -22514 0 22511 22512 -22513 1155 -22515 0 22511 22512 -22513 1155 -22516 0 c 0-1 --> -1 c (-b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ -b^{231, 5}_0 ∧ -p_1155) -> ( b^{231, 6}_2 ∧ -b^{231, 6}_1 ∧ b^{231, 6}_0) c in CNF: c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ p_1155 ∨ b^{231, 6}_2 c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ p_1155 ∨ -b^{231, 6}_1 c b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ p_1155 ∨ b^{231, 6}_0 c in DIMACS: 22511 22512 22513 1155 22514 0 22511 22512 22513 1155 -22515 0 22511 22512 22513 1155 22516 0 c -1-1 --> -2 c ( b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ b^{231, 5}_0 ∧ -p_1155) -> ( b^{231, 6}_2 ∧ b^{231, 6}_1 ∧ -b^{231, 6}_0) c in CNF: c -b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ p_1155 ∨ b^{231, 6}_2 c -b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ p_1155 ∨ b^{231, 6}_1 c -b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ p_1155 ∨ -b^{231, 6}_0 c in DIMACS: -22511 22512 -22513 1155 22514 0 -22511 22512 -22513 1155 22515 0 -22511 22512 -22513 1155 -22516 0 c -2-1 --> break c ( b^{231, 5}_2 ∧ b^{231, 5}_1 ∧ -b^{231, 5}_0 ∧ -p_1155) -> break c in CNF: c -b^{231, 5}_2 ∨ -b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ p_1155 ∨ break c in DIMACS: -22511 -22512 22513 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{231, 5}_2 ∧ -b^{231, 5}_1 ∧ -b^{231, 5}_0 ∧ true) c in CNF: c -b^{231, 5}_2 ∨ b^{231, 5}_1 ∨ b^{231, 5}_0 ∨ false c in DIMACS: -22511 22512 22513 0 c 3 does not represent an automaton state. c -(-b^{231, 5}_2 ∧ b^{231, 5}_1 ∧ b^{231, 5}_0 ∧ true) c in CNF: c b^{231, 5}_2 ∨ -b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ false c in DIMACS: 22511 -22512 -22513 0 c -3 does not represent an automaton state. c -( b^{231, 5}_2 ∧ b^{231, 5}_1 ∧ b^{231, 5}_0 ∧ true) c in CNF: c -b^{231, 5}_2 ∨ -b^{231, 5}_1 ∨ -b^{231, 5}_0 ∨ false c in DIMACS: -22511 -22512 -22513 0 c INIT for k = 232 c -b^{232, 1}_2 c -b^{232, 1}_1 c -b^{232, 1}_0 c in DIMACS: -22517 0 -22518 0 -22519 0 c Transitions for k = 232 c i = 1 c -2+1 --> -1 c ( b^{232, 1}_2 ∧ b^{232, 1}_1 ∧ -b^{232, 1}_0 ∧ p_232) -> ( b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ b^{232, 2}_0) c in CNF: c -b^{232, 1}_2 ∨ -b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ -p_232 ∨ b^{232, 2}_2 c -b^{232, 1}_2 ∨ -b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ -p_232 ∨ -b^{232, 2}_1 c -b^{232, 1}_2 ∨ -b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ -p_232 ∨ b^{232, 2}_0 c in DIMACS: -22517 -22518 22519 -232 22520 0 -22517 -22518 22519 -232 -22521 0 -22517 -22518 22519 -232 22522 0 c -1+1 --> 0 c ( b^{232, 1}_2 ∧ -b^{232, 1}_1 ∧ b^{232, 1}_0 ∧ p_232) -> (-b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ -b^{232, 2}_0) c in CNF: c -b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ -p_232 ∨ -b^{232, 2}_2 c -b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ -p_232 ∨ -b^{232, 2}_1 c -b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ -p_232 ∨ -b^{232, 2}_0 c in DIMACS: -22517 22518 -22519 -232 -22520 0 -22517 22518 -22519 -232 -22521 0 -22517 22518 -22519 -232 -22522 0 c 0+1 --> 1 c (-b^{232, 1}_2 ∧ -b^{232, 1}_1 ∧ -b^{232, 1}_0 ∧ p_232) -> (-b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ b^{232, 2}_0) c in CNF: c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ -p_232 ∨ -b^{232, 2}_2 c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ -p_232 ∨ -b^{232, 2}_1 c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ -p_232 ∨ b^{232, 2}_0 c in DIMACS: 22517 22518 22519 -232 -22520 0 22517 22518 22519 -232 -22521 0 22517 22518 22519 -232 22522 0 c 1+1 --> 2 c (-b^{232, 1}_2 ∧ -b^{232, 1}_1 ∧ b^{232, 1}_0 ∧ p_232) -> (-b^{232, 2}_2 ∧ b^{232, 2}_1 ∧ -b^{232, 2}_0) c in CNF: c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ -p_232 ∨ -b^{232, 2}_2 c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ -p_232 ∨ b^{232, 2}_1 c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ -p_232 ∨ -b^{232, 2}_0 c in DIMACS: 22517 22518 -22519 -232 -22520 0 22517 22518 -22519 -232 22521 0 22517 22518 -22519 -232 -22522 0 c 2+1 --> break c (-b^{232, 1}_2 ∧ b^{232, 1}_1 ∧ -b^{232, 1}_0 ∧ p_232) -> break c in CNF: c b^{232, 1}_2 ∨ -b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ -p_232 ∨ break c in DIMACS: 22517 -22518 22519 -232 1162 0 c 2-1 --> 1 c (-b^{232, 1}_2 ∧ b^{232, 1}_1 ∧ -b^{232, 1}_0 ∧ -p_232) -> (-b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ b^{232, 2}_0) c in CNF: c b^{232, 1}_2 ∨ -b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ p_232 ∨ -b^{232, 2}_2 c b^{232, 1}_2 ∨ -b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ p_232 ∨ -b^{232, 2}_1 c b^{232, 1}_2 ∨ -b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ p_232 ∨ b^{232, 2}_0 c in DIMACS: 22517 -22518 22519 232 -22520 0 22517 -22518 22519 232 -22521 0 22517 -22518 22519 232 22522 0 c 1-1 --> 0 c (-b^{232, 1}_2 ∧ -b^{232, 1}_1 ∧ b^{232, 1}_0 ∧ -p_232) -> (-b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ -b^{232, 2}_0) c in CNF: c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ p_232 ∨ -b^{232, 2}_2 c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ p_232 ∨ -b^{232, 2}_1 c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ p_232 ∨ -b^{232, 2}_0 c in DIMACS: 22517 22518 -22519 232 -22520 0 22517 22518 -22519 232 -22521 0 22517 22518 -22519 232 -22522 0 c 0-1 --> -1 c (-b^{232, 1}_2 ∧ -b^{232, 1}_1 ∧ -b^{232, 1}_0 ∧ -p_232) -> ( b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ b^{232, 2}_0) c in CNF: c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ p_232 ∨ b^{232, 2}_2 c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ p_232 ∨ -b^{232, 2}_1 c b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ p_232 ∨ b^{232, 2}_0 c in DIMACS: 22517 22518 22519 232 22520 0 22517 22518 22519 232 -22521 0 22517 22518 22519 232 22522 0 c -1-1 --> -2 c ( b^{232, 1}_2 ∧ -b^{232, 1}_1 ∧ b^{232, 1}_0 ∧ -p_232) -> ( b^{232, 2}_2 ∧ b^{232, 2}_1 ∧ -b^{232, 2}_0) c in CNF: c -b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ p_232 ∨ b^{232, 2}_2 c -b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ p_232 ∨ b^{232, 2}_1 c -b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ p_232 ∨ -b^{232, 2}_0 c in DIMACS: -22517 22518 -22519 232 22520 0 -22517 22518 -22519 232 22521 0 -22517 22518 -22519 232 -22522 0 c -2-1 --> break c ( b^{232, 1}_2 ∧ b^{232, 1}_1 ∧ -b^{232, 1}_0 ∧ -p_232) -> break c in CNF: c -b^{232, 1}_2 ∨ -b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ p_232 ∨ break c in DIMACS: -22517 -22518 22519 232 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{232, 1}_2 ∧ -b^{232, 1}_1 ∧ -b^{232, 1}_0 ∧ true) c in CNF: c -b^{232, 1}_2 ∨ b^{232, 1}_1 ∨ b^{232, 1}_0 ∨ false c in DIMACS: -22517 22518 22519 0 c 3 does not represent an automaton state. c -(-b^{232, 1}_2 ∧ b^{232, 1}_1 ∧ b^{232, 1}_0 ∧ true) c in CNF: c b^{232, 1}_2 ∨ -b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ false c in DIMACS: 22517 -22518 -22519 0 c -3 does not represent an automaton state. c -( b^{232, 1}_2 ∧ b^{232, 1}_1 ∧ b^{232, 1}_0 ∧ true) c in CNF: c -b^{232, 1}_2 ∨ -b^{232, 1}_1 ∨ -b^{232, 1}_0 ∨ false c in DIMACS: -22517 -22518 -22519 0 c i = 2 c -2+1 --> -1 c ( b^{232, 2}_2 ∧ b^{232, 2}_1 ∧ -b^{232, 2}_0 ∧ p_464) -> ( b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ b^{232, 3}_0) c in CNF: c -b^{232, 2}_2 ∨ -b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ -p_464 ∨ b^{232, 3}_2 c -b^{232, 2}_2 ∨ -b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ -p_464 ∨ -b^{232, 3}_1 c -b^{232, 2}_2 ∨ -b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ -p_464 ∨ b^{232, 3}_0 c in DIMACS: -22520 -22521 22522 -464 22523 0 -22520 -22521 22522 -464 -22524 0 -22520 -22521 22522 -464 22525 0 c -1+1 --> 0 c ( b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ b^{232, 2}_0 ∧ p_464) -> (-b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ -b^{232, 3}_0) c in CNF: c -b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ -p_464 ∨ -b^{232, 3}_2 c -b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ -p_464 ∨ -b^{232, 3}_1 c -b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ -p_464 ∨ -b^{232, 3}_0 c in DIMACS: -22520 22521 -22522 -464 -22523 0 -22520 22521 -22522 -464 -22524 0 -22520 22521 -22522 -464 -22525 0 c 0+1 --> 1 c (-b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ -b^{232, 2}_0 ∧ p_464) -> (-b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ b^{232, 3}_0) c in CNF: c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ -p_464 ∨ -b^{232, 3}_2 c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ -p_464 ∨ -b^{232, 3}_1 c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ -p_464 ∨ b^{232, 3}_0 c in DIMACS: 22520 22521 22522 -464 -22523 0 22520 22521 22522 -464 -22524 0 22520 22521 22522 -464 22525 0 c 1+1 --> 2 c (-b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ b^{232, 2}_0 ∧ p_464) -> (-b^{232, 3}_2 ∧ b^{232, 3}_1 ∧ -b^{232, 3}_0) c in CNF: c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ -p_464 ∨ -b^{232, 3}_2 c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ -p_464 ∨ b^{232, 3}_1 c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ -p_464 ∨ -b^{232, 3}_0 c in DIMACS: 22520 22521 -22522 -464 -22523 0 22520 22521 -22522 -464 22524 0 22520 22521 -22522 -464 -22525 0 c 2+1 --> break c (-b^{232, 2}_2 ∧ b^{232, 2}_1 ∧ -b^{232, 2}_0 ∧ p_464) -> break c in CNF: c b^{232, 2}_2 ∨ -b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ -p_464 ∨ break c in DIMACS: 22520 -22521 22522 -464 1162 0 c 2-1 --> 1 c (-b^{232, 2}_2 ∧ b^{232, 2}_1 ∧ -b^{232, 2}_0 ∧ -p_464) -> (-b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ b^{232, 3}_0) c in CNF: c b^{232, 2}_2 ∨ -b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ p_464 ∨ -b^{232, 3}_2 c b^{232, 2}_2 ∨ -b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ p_464 ∨ -b^{232, 3}_1 c b^{232, 2}_2 ∨ -b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ p_464 ∨ b^{232, 3}_0 c in DIMACS: 22520 -22521 22522 464 -22523 0 22520 -22521 22522 464 -22524 0 22520 -22521 22522 464 22525 0 c 1-1 --> 0 c (-b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ b^{232, 2}_0 ∧ -p_464) -> (-b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ -b^{232, 3}_0) c in CNF: c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ p_464 ∨ -b^{232, 3}_2 c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ p_464 ∨ -b^{232, 3}_1 c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ p_464 ∨ -b^{232, 3}_0 c in DIMACS: 22520 22521 -22522 464 -22523 0 22520 22521 -22522 464 -22524 0 22520 22521 -22522 464 -22525 0 c 0-1 --> -1 c (-b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ -b^{232, 2}_0 ∧ -p_464) -> ( b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ b^{232, 3}_0) c in CNF: c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ p_464 ∨ b^{232, 3}_2 c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ p_464 ∨ -b^{232, 3}_1 c b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ p_464 ∨ b^{232, 3}_0 c in DIMACS: 22520 22521 22522 464 22523 0 22520 22521 22522 464 -22524 0 22520 22521 22522 464 22525 0 c -1-1 --> -2 c ( b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ b^{232, 2}_0 ∧ -p_464) -> ( b^{232, 3}_2 ∧ b^{232, 3}_1 ∧ -b^{232, 3}_0) c in CNF: c -b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ p_464 ∨ b^{232, 3}_2 c -b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ p_464 ∨ b^{232, 3}_1 c -b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ p_464 ∨ -b^{232, 3}_0 c in DIMACS: -22520 22521 -22522 464 22523 0 -22520 22521 -22522 464 22524 0 -22520 22521 -22522 464 -22525 0 c -2-1 --> break c ( b^{232, 2}_2 ∧ b^{232, 2}_1 ∧ -b^{232, 2}_0 ∧ -p_464) -> break c in CNF: c -b^{232, 2}_2 ∨ -b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ p_464 ∨ break c in DIMACS: -22520 -22521 22522 464 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{232, 2}_2 ∧ -b^{232, 2}_1 ∧ -b^{232, 2}_0 ∧ true) c in CNF: c -b^{232, 2}_2 ∨ b^{232, 2}_1 ∨ b^{232, 2}_0 ∨ false c in DIMACS: -22520 22521 22522 0 c 3 does not represent an automaton state. c -(-b^{232, 2}_2 ∧ b^{232, 2}_1 ∧ b^{232, 2}_0 ∧ true) c in CNF: c b^{232, 2}_2 ∨ -b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ false c in DIMACS: 22520 -22521 -22522 0 c -3 does not represent an automaton state. c -( b^{232, 2}_2 ∧ b^{232, 2}_1 ∧ b^{232, 2}_0 ∧ true) c in CNF: c -b^{232, 2}_2 ∨ -b^{232, 2}_1 ∨ -b^{232, 2}_0 ∨ false c in DIMACS: -22520 -22521 -22522 0 c i = 3 c -2+1 --> -1 c ( b^{232, 3}_2 ∧ b^{232, 3}_1 ∧ -b^{232, 3}_0 ∧ p_696) -> ( b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ b^{232, 4}_0) c in CNF: c -b^{232, 3}_2 ∨ -b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ -p_696 ∨ b^{232, 4}_2 c -b^{232, 3}_2 ∨ -b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ -p_696 ∨ -b^{232, 4}_1 c -b^{232, 3}_2 ∨ -b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ -p_696 ∨ b^{232, 4}_0 c in DIMACS: -22523 -22524 22525 -696 22526 0 -22523 -22524 22525 -696 -22527 0 -22523 -22524 22525 -696 22528 0 c -1+1 --> 0 c ( b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ b^{232, 3}_0 ∧ p_696) -> (-b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ -b^{232, 4}_0) c in CNF: c -b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ -p_696 ∨ -b^{232, 4}_2 c -b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ -p_696 ∨ -b^{232, 4}_1 c -b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ -p_696 ∨ -b^{232, 4}_0 c in DIMACS: -22523 22524 -22525 -696 -22526 0 -22523 22524 -22525 -696 -22527 0 -22523 22524 -22525 -696 -22528 0 c 0+1 --> 1 c (-b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ -b^{232, 3}_0 ∧ p_696) -> (-b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ b^{232, 4}_0) c in CNF: c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ -p_696 ∨ -b^{232, 4}_2 c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ -p_696 ∨ -b^{232, 4}_1 c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ -p_696 ∨ b^{232, 4}_0 c in DIMACS: 22523 22524 22525 -696 -22526 0 22523 22524 22525 -696 -22527 0 22523 22524 22525 -696 22528 0 c 1+1 --> 2 c (-b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ b^{232, 3}_0 ∧ p_696) -> (-b^{232, 4}_2 ∧ b^{232, 4}_1 ∧ -b^{232, 4}_0) c in CNF: c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ -p_696 ∨ -b^{232, 4}_2 c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ -p_696 ∨ b^{232, 4}_1 c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ -p_696 ∨ -b^{232, 4}_0 c in DIMACS: 22523 22524 -22525 -696 -22526 0 22523 22524 -22525 -696 22527 0 22523 22524 -22525 -696 -22528 0 c 2+1 --> break c (-b^{232, 3}_2 ∧ b^{232, 3}_1 ∧ -b^{232, 3}_0 ∧ p_696) -> break c in CNF: c b^{232, 3}_2 ∨ -b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ -p_696 ∨ break c in DIMACS: 22523 -22524 22525 -696 1162 0 c 2-1 --> 1 c (-b^{232, 3}_2 ∧ b^{232, 3}_1 ∧ -b^{232, 3}_0 ∧ -p_696) -> (-b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ b^{232, 4}_0) c in CNF: c b^{232, 3}_2 ∨ -b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ p_696 ∨ -b^{232, 4}_2 c b^{232, 3}_2 ∨ -b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ p_696 ∨ -b^{232, 4}_1 c b^{232, 3}_2 ∨ -b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ p_696 ∨ b^{232, 4}_0 c in DIMACS: 22523 -22524 22525 696 -22526 0 22523 -22524 22525 696 -22527 0 22523 -22524 22525 696 22528 0 c 1-1 --> 0 c (-b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ b^{232, 3}_0 ∧ -p_696) -> (-b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ -b^{232, 4}_0) c in CNF: c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ p_696 ∨ -b^{232, 4}_2 c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ p_696 ∨ -b^{232, 4}_1 c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ p_696 ∨ -b^{232, 4}_0 c in DIMACS: 22523 22524 -22525 696 -22526 0 22523 22524 -22525 696 -22527 0 22523 22524 -22525 696 -22528 0 c 0-1 --> -1 c (-b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ -b^{232, 3}_0 ∧ -p_696) -> ( b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ b^{232, 4}_0) c in CNF: c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ p_696 ∨ b^{232, 4}_2 c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ p_696 ∨ -b^{232, 4}_1 c b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ p_696 ∨ b^{232, 4}_0 c in DIMACS: 22523 22524 22525 696 22526 0 22523 22524 22525 696 -22527 0 22523 22524 22525 696 22528 0 c -1-1 --> -2 c ( b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ b^{232, 3}_0 ∧ -p_696) -> ( b^{232, 4}_2 ∧ b^{232, 4}_1 ∧ -b^{232, 4}_0) c in CNF: c -b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ p_696 ∨ b^{232, 4}_2 c -b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ p_696 ∨ b^{232, 4}_1 c -b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ p_696 ∨ -b^{232, 4}_0 c in DIMACS: -22523 22524 -22525 696 22526 0 -22523 22524 -22525 696 22527 0 -22523 22524 -22525 696 -22528 0 c -2-1 --> break c ( b^{232, 3}_2 ∧ b^{232, 3}_1 ∧ -b^{232, 3}_0 ∧ -p_696) -> break c in CNF: c -b^{232, 3}_2 ∨ -b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ p_696 ∨ break c in DIMACS: -22523 -22524 22525 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{232, 3}_2 ∧ -b^{232, 3}_1 ∧ -b^{232, 3}_0 ∧ true) c in CNF: c -b^{232, 3}_2 ∨ b^{232, 3}_1 ∨ b^{232, 3}_0 ∨ false c in DIMACS: -22523 22524 22525 0 c 3 does not represent an automaton state. c -(-b^{232, 3}_2 ∧ b^{232, 3}_1 ∧ b^{232, 3}_0 ∧ true) c in CNF: c b^{232, 3}_2 ∨ -b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ false c in DIMACS: 22523 -22524 -22525 0 c -3 does not represent an automaton state. c -( b^{232, 3}_2 ∧ b^{232, 3}_1 ∧ b^{232, 3}_0 ∧ true) c in CNF: c -b^{232, 3}_2 ∨ -b^{232, 3}_1 ∨ -b^{232, 3}_0 ∨ false c in DIMACS: -22523 -22524 -22525 0 c i = 4 c -2+1 --> -1 c ( b^{232, 4}_2 ∧ b^{232, 4}_1 ∧ -b^{232, 4}_0 ∧ p_928) -> ( b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ b^{232, 5}_0) c in CNF: c -b^{232, 4}_2 ∨ -b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ -p_928 ∨ b^{232, 5}_2 c -b^{232, 4}_2 ∨ -b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ -p_928 ∨ -b^{232, 5}_1 c -b^{232, 4}_2 ∨ -b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ -p_928 ∨ b^{232, 5}_0 c in DIMACS: -22526 -22527 22528 -928 22529 0 -22526 -22527 22528 -928 -22530 0 -22526 -22527 22528 -928 22531 0 c -1+1 --> 0 c ( b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ b^{232, 4}_0 ∧ p_928) -> (-b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ -b^{232, 5}_0) c in CNF: c -b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ -p_928 ∨ -b^{232, 5}_2 c -b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ -p_928 ∨ -b^{232, 5}_1 c -b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ -p_928 ∨ -b^{232, 5}_0 c in DIMACS: -22526 22527 -22528 -928 -22529 0 -22526 22527 -22528 -928 -22530 0 -22526 22527 -22528 -928 -22531 0 c 0+1 --> 1 c (-b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ -b^{232, 4}_0 ∧ p_928) -> (-b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ b^{232, 5}_0) c in CNF: c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ -p_928 ∨ -b^{232, 5}_2 c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ -p_928 ∨ -b^{232, 5}_1 c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ -p_928 ∨ b^{232, 5}_0 c in DIMACS: 22526 22527 22528 -928 -22529 0 22526 22527 22528 -928 -22530 0 22526 22527 22528 -928 22531 0 c 1+1 --> 2 c (-b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ b^{232, 4}_0 ∧ p_928) -> (-b^{232, 5}_2 ∧ b^{232, 5}_1 ∧ -b^{232, 5}_0) c in CNF: c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ -p_928 ∨ -b^{232, 5}_2 c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ -p_928 ∨ b^{232, 5}_1 c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ -p_928 ∨ -b^{232, 5}_0 c in DIMACS: 22526 22527 -22528 -928 -22529 0 22526 22527 -22528 -928 22530 0 22526 22527 -22528 -928 -22531 0 c 2+1 --> break c (-b^{232, 4}_2 ∧ b^{232, 4}_1 ∧ -b^{232, 4}_0 ∧ p_928) -> break c in CNF: c b^{232, 4}_2 ∨ -b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ -p_928 ∨ break c in DIMACS: 22526 -22527 22528 -928 1162 0 c 2-1 --> 1 c (-b^{232, 4}_2 ∧ b^{232, 4}_1 ∧ -b^{232, 4}_0 ∧ -p_928) -> (-b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ b^{232, 5}_0) c in CNF: c b^{232, 4}_2 ∨ -b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ p_928 ∨ -b^{232, 5}_2 c b^{232, 4}_2 ∨ -b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ p_928 ∨ -b^{232, 5}_1 c b^{232, 4}_2 ∨ -b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ p_928 ∨ b^{232, 5}_0 c in DIMACS: 22526 -22527 22528 928 -22529 0 22526 -22527 22528 928 -22530 0 22526 -22527 22528 928 22531 0 c 1-1 --> 0 c (-b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ b^{232, 4}_0 ∧ -p_928) -> (-b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ -b^{232, 5}_0) c in CNF: c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ p_928 ∨ -b^{232, 5}_2 c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ p_928 ∨ -b^{232, 5}_1 c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ p_928 ∨ -b^{232, 5}_0 c in DIMACS: 22526 22527 -22528 928 -22529 0 22526 22527 -22528 928 -22530 0 22526 22527 -22528 928 -22531 0 c 0-1 --> -1 c (-b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ -b^{232, 4}_0 ∧ -p_928) -> ( b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ b^{232, 5}_0) c in CNF: c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ p_928 ∨ b^{232, 5}_2 c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ p_928 ∨ -b^{232, 5}_1 c b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ p_928 ∨ b^{232, 5}_0 c in DIMACS: 22526 22527 22528 928 22529 0 22526 22527 22528 928 -22530 0 22526 22527 22528 928 22531 0 c -1-1 --> -2 c ( b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ b^{232, 4}_0 ∧ -p_928) -> ( b^{232, 5}_2 ∧ b^{232, 5}_1 ∧ -b^{232, 5}_0) c in CNF: c -b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ p_928 ∨ b^{232, 5}_2 c -b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ p_928 ∨ b^{232, 5}_1 c -b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ p_928 ∨ -b^{232, 5}_0 c in DIMACS: -22526 22527 -22528 928 22529 0 -22526 22527 -22528 928 22530 0 -22526 22527 -22528 928 -22531 0 c -2-1 --> break c ( b^{232, 4}_2 ∧ b^{232, 4}_1 ∧ -b^{232, 4}_0 ∧ -p_928) -> break c in CNF: c -b^{232, 4}_2 ∨ -b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ p_928 ∨ break c in DIMACS: -22526 -22527 22528 928 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{232, 4}_2 ∧ -b^{232, 4}_1 ∧ -b^{232, 4}_0 ∧ true) c in CNF: c -b^{232, 4}_2 ∨ b^{232, 4}_1 ∨ b^{232, 4}_0 ∨ false c in DIMACS: -22526 22527 22528 0 c 3 does not represent an automaton state. c -(-b^{232, 4}_2 ∧ b^{232, 4}_1 ∧ b^{232, 4}_0 ∧ true) c in CNF: c b^{232, 4}_2 ∨ -b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ false c in DIMACS: 22526 -22527 -22528 0 c -3 does not represent an automaton state. c -( b^{232, 4}_2 ∧ b^{232, 4}_1 ∧ b^{232, 4}_0 ∧ true) c in CNF: c -b^{232, 4}_2 ∨ -b^{232, 4}_1 ∨ -b^{232, 4}_0 ∨ false c in DIMACS: -22526 -22527 -22528 0 c i = 5 c -2+1 --> -1 c ( b^{232, 5}_2 ∧ b^{232, 5}_1 ∧ -b^{232, 5}_0 ∧ p_1160) -> ( b^{232, 6}_2 ∧ -b^{232, 6}_1 ∧ b^{232, 6}_0) c in CNF: c -b^{232, 5}_2 ∨ -b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ -p_1160 ∨ b^{232, 6}_2 c -b^{232, 5}_2 ∨ -b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ -p_1160 ∨ -b^{232, 6}_1 c -b^{232, 5}_2 ∨ -b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ -p_1160 ∨ b^{232, 6}_0 c in DIMACS: -22529 -22530 22531 -1160 22532 0 -22529 -22530 22531 -1160 -22533 0 -22529 -22530 22531 -1160 22534 0 c -1+1 --> 0 c ( b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ b^{232, 5}_0 ∧ p_1160) -> (-b^{232, 6}_2 ∧ -b^{232, 6}_1 ∧ -b^{232, 6}_0) c in CNF: c -b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ -p_1160 ∨ -b^{232, 6}_2 c -b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ -p_1160 ∨ -b^{232, 6}_1 c -b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ -p_1160 ∨ -b^{232, 6}_0 c in DIMACS: -22529 22530 -22531 -1160 -22532 0 -22529 22530 -22531 -1160 -22533 0 -22529 22530 -22531 -1160 -22534 0 c 0+1 --> 1 c (-b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ -b^{232, 5}_0 ∧ p_1160) -> (-b^{232, 6}_2 ∧ -b^{232, 6}_1 ∧ b^{232, 6}_0) c in CNF: c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ -p_1160 ∨ -b^{232, 6}_2 c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ -p_1160 ∨ -b^{232, 6}_1 c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ -p_1160 ∨ b^{232, 6}_0 c in DIMACS: 22529 22530 22531 -1160 -22532 0 22529 22530 22531 -1160 -22533 0 22529 22530 22531 -1160 22534 0 c 1+1 --> 2 c (-b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ b^{232, 5}_0 ∧ p_1160) -> (-b^{232, 6}_2 ∧ b^{232, 6}_1 ∧ -b^{232, 6}_0) c in CNF: c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ -p_1160 ∨ -b^{232, 6}_2 c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ -p_1160 ∨ b^{232, 6}_1 c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ -p_1160 ∨ -b^{232, 6}_0 c in DIMACS: 22529 22530 -22531 -1160 -22532 0 22529 22530 -22531 -1160 22533 0 22529 22530 -22531 -1160 -22534 0 c 2+1 --> break c (-b^{232, 5}_2 ∧ b^{232, 5}_1 ∧ -b^{232, 5}_0 ∧ p_1160) -> break c in CNF: c b^{232, 5}_2 ∨ -b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ -p_1160 ∨ break c in DIMACS: 22529 -22530 22531 -1160 1162 0 c 2-1 --> 1 c (-b^{232, 5}_2 ∧ b^{232, 5}_1 ∧ -b^{232, 5}_0 ∧ -p_1160) -> (-b^{232, 6}_2 ∧ -b^{232, 6}_1 ∧ b^{232, 6}_0) c in CNF: c b^{232, 5}_2 ∨ -b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ p_1160 ∨ -b^{232, 6}_2 c b^{232, 5}_2 ∨ -b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ p_1160 ∨ -b^{232, 6}_1 c b^{232, 5}_2 ∨ -b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ p_1160 ∨ b^{232, 6}_0 c in DIMACS: 22529 -22530 22531 1160 -22532 0 22529 -22530 22531 1160 -22533 0 22529 -22530 22531 1160 22534 0 c 1-1 --> 0 c (-b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ b^{232, 5}_0 ∧ -p_1160) -> (-b^{232, 6}_2 ∧ -b^{232, 6}_1 ∧ -b^{232, 6}_0) c in CNF: c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ p_1160 ∨ -b^{232, 6}_2 c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ p_1160 ∨ -b^{232, 6}_1 c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ p_1160 ∨ -b^{232, 6}_0 c in DIMACS: 22529 22530 -22531 1160 -22532 0 22529 22530 -22531 1160 -22533 0 22529 22530 -22531 1160 -22534 0 c 0-1 --> -1 c (-b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ -b^{232, 5}_0 ∧ -p_1160) -> ( b^{232, 6}_2 ∧ -b^{232, 6}_1 ∧ b^{232, 6}_0) c in CNF: c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ p_1160 ∨ b^{232, 6}_2 c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ p_1160 ∨ -b^{232, 6}_1 c b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ p_1160 ∨ b^{232, 6}_0 c in DIMACS: 22529 22530 22531 1160 22532 0 22529 22530 22531 1160 -22533 0 22529 22530 22531 1160 22534 0 c -1-1 --> -2 c ( b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ b^{232, 5}_0 ∧ -p_1160) -> ( b^{232, 6}_2 ∧ b^{232, 6}_1 ∧ -b^{232, 6}_0) c in CNF: c -b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ p_1160 ∨ b^{232, 6}_2 c -b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ p_1160 ∨ b^{232, 6}_1 c -b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ p_1160 ∨ -b^{232, 6}_0 c in DIMACS: -22529 22530 -22531 1160 22532 0 -22529 22530 -22531 1160 22533 0 -22529 22530 -22531 1160 -22534 0 c -2-1 --> break c ( b^{232, 5}_2 ∧ b^{232, 5}_1 ∧ -b^{232, 5}_0 ∧ -p_1160) -> break c in CNF: c -b^{232, 5}_2 ∨ -b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ p_1160 ∨ break c in DIMACS: -22529 -22530 22531 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{232, 5}_2 ∧ -b^{232, 5}_1 ∧ -b^{232, 5}_0 ∧ true) c in CNF: c -b^{232, 5}_2 ∨ b^{232, 5}_1 ∨ b^{232, 5}_0 ∨ false c in DIMACS: -22529 22530 22531 0 c 3 does not represent an automaton state. c -(-b^{232, 5}_2 ∧ b^{232, 5}_1 ∧ b^{232, 5}_0 ∧ true) c in CNF: c b^{232, 5}_2 ∨ -b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ false c in DIMACS: 22529 -22530 -22531 0 c -3 does not represent an automaton state. c -( b^{232, 5}_2 ∧ b^{232, 5}_1 ∧ b^{232, 5}_0 ∧ true) c in CNF: c -b^{232, 5}_2 ∨ -b^{232, 5}_1 ∨ -b^{232, 5}_0 ∨ false c in DIMACS: -22529 -22530 -22531 0 c INIT for k = 233 c -b^{233, 1}_2 c -b^{233, 1}_1 c -b^{233, 1}_0 c in DIMACS: -22535 0 -22536 0 -22537 0 c Transitions for k = 233 c i = 1 c -2+1 --> -1 c ( b^{233, 1}_2 ∧ b^{233, 1}_1 ∧ -b^{233, 1}_0 ∧ p_233) -> ( b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ b^{233, 2}_0) c in CNF: c -b^{233, 1}_2 ∨ -b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ -p_233 ∨ b^{233, 2}_2 c -b^{233, 1}_2 ∨ -b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ -p_233 ∨ -b^{233, 2}_1 c -b^{233, 1}_2 ∨ -b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ -p_233 ∨ b^{233, 2}_0 c in DIMACS: -22535 -22536 22537 -233 22538 0 -22535 -22536 22537 -233 -22539 0 -22535 -22536 22537 -233 22540 0 c -1+1 --> 0 c ( b^{233, 1}_2 ∧ -b^{233, 1}_1 ∧ b^{233, 1}_0 ∧ p_233) -> (-b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ -b^{233, 2}_0) c in CNF: c -b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ -p_233 ∨ -b^{233, 2}_2 c -b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ -p_233 ∨ -b^{233, 2}_1 c -b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ -p_233 ∨ -b^{233, 2}_0 c in DIMACS: -22535 22536 -22537 -233 -22538 0 -22535 22536 -22537 -233 -22539 0 -22535 22536 -22537 -233 -22540 0 c 0+1 --> 1 c (-b^{233, 1}_2 ∧ -b^{233, 1}_1 ∧ -b^{233, 1}_0 ∧ p_233) -> (-b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ b^{233, 2}_0) c in CNF: c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ -p_233 ∨ -b^{233, 2}_2 c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ -p_233 ∨ -b^{233, 2}_1 c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ -p_233 ∨ b^{233, 2}_0 c in DIMACS: 22535 22536 22537 -233 -22538 0 22535 22536 22537 -233 -22539 0 22535 22536 22537 -233 22540 0 c 1+1 --> 2 c (-b^{233, 1}_2 ∧ -b^{233, 1}_1 ∧ b^{233, 1}_0 ∧ p_233) -> (-b^{233, 2}_2 ∧ b^{233, 2}_1 ∧ -b^{233, 2}_0) c in CNF: c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ -p_233 ∨ -b^{233, 2}_2 c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ -p_233 ∨ b^{233, 2}_1 c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ -p_233 ∨ -b^{233, 2}_0 c in DIMACS: 22535 22536 -22537 -233 -22538 0 22535 22536 -22537 -233 22539 0 22535 22536 -22537 -233 -22540 0 c 2+1 --> break c (-b^{233, 1}_2 ∧ b^{233, 1}_1 ∧ -b^{233, 1}_0 ∧ p_233) -> break c in CNF: c b^{233, 1}_2 ∨ -b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ -p_233 ∨ break c in DIMACS: 22535 -22536 22537 -233 1162 0 c 2-1 --> 1 c (-b^{233, 1}_2 ∧ b^{233, 1}_1 ∧ -b^{233, 1}_0 ∧ -p_233) -> (-b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ b^{233, 2}_0) c in CNF: c b^{233, 1}_2 ∨ -b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ p_233 ∨ -b^{233, 2}_2 c b^{233, 1}_2 ∨ -b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ p_233 ∨ -b^{233, 2}_1 c b^{233, 1}_2 ∨ -b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ p_233 ∨ b^{233, 2}_0 c in DIMACS: 22535 -22536 22537 233 -22538 0 22535 -22536 22537 233 -22539 0 22535 -22536 22537 233 22540 0 c 1-1 --> 0 c (-b^{233, 1}_2 ∧ -b^{233, 1}_1 ∧ b^{233, 1}_0 ∧ -p_233) -> (-b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ -b^{233, 2}_0) c in CNF: c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ p_233 ∨ -b^{233, 2}_2 c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ p_233 ∨ -b^{233, 2}_1 c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ p_233 ∨ -b^{233, 2}_0 c in DIMACS: 22535 22536 -22537 233 -22538 0 22535 22536 -22537 233 -22539 0 22535 22536 -22537 233 -22540 0 c 0-1 --> -1 c (-b^{233, 1}_2 ∧ -b^{233, 1}_1 ∧ -b^{233, 1}_0 ∧ -p_233) -> ( b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ b^{233, 2}_0) c in CNF: c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ p_233 ∨ b^{233, 2}_2 c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ p_233 ∨ -b^{233, 2}_1 c b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ p_233 ∨ b^{233, 2}_0 c in DIMACS: 22535 22536 22537 233 22538 0 22535 22536 22537 233 -22539 0 22535 22536 22537 233 22540 0 c -1-1 --> -2 c ( b^{233, 1}_2 ∧ -b^{233, 1}_1 ∧ b^{233, 1}_0 ∧ -p_233) -> ( b^{233, 2}_2 ∧ b^{233, 2}_1 ∧ -b^{233, 2}_0) c in CNF: c -b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ p_233 ∨ b^{233, 2}_2 c -b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ p_233 ∨ b^{233, 2}_1 c -b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ p_233 ∨ -b^{233, 2}_0 c in DIMACS: -22535 22536 -22537 233 22538 0 -22535 22536 -22537 233 22539 0 -22535 22536 -22537 233 -22540 0 c -2-1 --> break c ( b^{233, 1}_2 ∧ b^{233, 1}_1 ∧ -b^{233, 1}_0 ∧ -p_233) -> break c in CNF: c -b^{233, 1}_2 ∨ -b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ p_233 ∨ break c in DIMACS: -22535 -22536 22537 233 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{233, 1}_2 ∧ -b^{233, 1}_1 ∧ -b^{233, 1}_0 ∧ true) c in CNF: c -b^{233, 1}_2 ∨ b^{233, 1}_1 ∨ b^{233, 1}_0 ∨ false c in DIMACS: -22535 22536 22537 0 c 3 does not represent an automaton state. c -(-b^{233, 1}_2 ∧ b^{233, 1}_1 ∧ b^{233, 1}_0 ∧ true) c in CNF: c b^{233, 1}_2 ∨ -b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ false c in DIMACS: 22535 -22536 -22537 0 c -3 does not represent an automaton state. c -( b^{233, 1}_2 ∧ b^{233, 1}_1 ∧ b^{233, 1}_0 ∧ true) c in CNF: c -b^{233, 1}_2 ∨ -b^{233, 1}_1 ∨ -b^{233, 1}_0 ∨ false c in DIMACS: -22535 -22536 -22537 0 c i = 2 c -2+1 --> -1 c ( b^{233, 2}_2 ∧ b^{233, 2}_1 ∧ -b^{233, 2}_0 ∧ p_466) -> ( b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ b^{233, 3}_0) c in CNF: c -b^{233, 2}_2 ∨ -b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ -p_466 ∨ b^{233, 3}_2 c -b^{233, 2}_2 ∨ -b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ -p_466 ∨ -b^{233, 3}_1 c -b^{233, 2}_2 ∨ -b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ -p_466 ∨ b^{233, 3}_0 c in DIMACS: -22538 -22539 22540 -466 22541 0 -22538 -22539 22540 -466 -22542 0 -22538 -22539 22540 -466 22543 0 c -1+1 --> 0 c ( b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ b^{233, 2}_0 ∧ p_466) -> (-b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ -b^{233, 3}_0) c in CNF: c -b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ -p_466 ∨ -b^{233, 3}_2 c -b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ -p_466 ∨ -b^{233, 3}_1 c -b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ -p_466 ∨ -b^{233, 3}_0 c in DIMACS: -22538 22539 -22540 -466 -22541 0 -22538 22539 -22540 -466 -22542 0 -22538 22539 -22540 -466 -22543 0 c 0+1 --> 1 c (-b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ -b^{233, 2}_0 ∧ p_466) -> (-b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ b^{233, 3}_0) c in CNF: c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ -p_466 ∨ -b^{233, 3}_2 c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ -p_466 ∨ -b^{233, 3}_1 c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ -p_466 ∨ b^{233, 3}_0 c in DIMACS: 22538 22539 22540 -466 -22541 0 22538 22539 22540 -466 -22542 0 22538 22539 22540 -466 22543 0 c 1+1 --> 2 c (-b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ b^{233, 2}_0 ∧ p_466) -> (-b^{233, 3}_2 ∧ b^{233, 3}_1 ∧ -b^{233, 3}_0) c in CNF: c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ -p_466 ∨ -b^{233, 3}_2 c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ -p_466 ∨ b^{233, 3}_1 c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ -p_466 ∨ -b^{233, 3}_0 c in DIMACS: 22538 22539 -22540 -466 -22541 0 22538 22539 -22540 -466 22542 0 22538 22539 -22540 -466 -22543 0 c 2+1 --> break c (-b^{233, 2}_2 ∧ b^{233, 2}_1 ∧ -b^{233, 2}_0 ∧ p_466) -> break c in CNF: c b^{233, 2}_2 ∨ -b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ -p_466 ∨ break c in DIMACS: 22538 -22539 22540 -466 1162 0 c 2-1 --> 1 c (-b^{233, 2}_2 ∧ b^{233, 2}_1 ∧ -b^{233, 2}_0 ∧ -p_466) -> (-b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ b^{233, 3}_0) c in CNF: c b^{233, 2}_2 ∨ -b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ p_466 ∨ -b^{233, 3}_2 c b^{233, 2}_2 ∨ -b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ p_466 ∨ -b^{233, 3}_1 c b^{233, 2}_2 ∨ -b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ p_466 ∨ b^{233, 3}_0 c in DIMACS: 22538 -22539 22540 466 -22541 0 22538 -22539 22540 466 -22542 0 22538 -22539 22540 466 22543 0 c 1-1 --> 0 c (-b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ b^{233, 2}_0 ∧ -p_466) -> (-b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ -b^{233, 3}_0) c in CNF: c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ p_466 ∨ -b^{233, 3}_2 c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ p_466 ∨ -b^{233, 3}_1 c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ p_466 ∨ -b^{233, 3}_0 c in DIMACS: 22538 22539 -22540 466 -22541 0 22538 22539 -22540 466 -22542 0 22538 22539 -22540 466 -22543 0 c 0-1 --> -1 c (-b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ -b^{233, 2}_0 ∧ -p_466) -> ( b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ b^{233, 3}_0) c in CNF: c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ p_466 ∨ b^{233, 3}_2 c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ p_466 ∨ -b^{233, 3}_1 c b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ p_466 ∨ b^{233, 3}_0 c in DIMACS: 22538 22539 22540 466 22541 0 22538 22539 22540 466 -22542 0 22538 22539 22540 466 22543 0 c -1-1 --> -2 c ( b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ b^{233, 2}_0 ∧ -p_466) -> ( b^{233, 3}_2 ∧ b^{233, 3}_1 ∧ -b^{233, 3}_0) c in CNF: c -b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ p_466 ∨ b^{233, 3}_2 c -b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ p_466 ∨ b^{233, 3}_1 c -b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ p_466 ∨ -b^{233, 3}_0 c in DIMACS: -22538 22539 -22540 466 22541 0 -22538 22539 -22540 466 22542 0 -22538 22539 -22540 466 -22543 0 c -2-1 --> break c ( b^{233, 2}_2 ∧ b^{233, 2}_1 ∧ -b^{233, 2}_0 ∧ -p_466) -> break c in CNF: c -b^{233, 2}_2 ∨ -b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ p_466 ∨ break c in DIMACS: -22538 -22539 22540 466 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{233, 2}_2 ∧ -b^{233, 2}_1 ∧ -b^{233, 2}_0 ∧ true) c in CNF: c -b^{233, 2}_2 ∨ b^{233, 2}_1 ∨ b^{233, 2}_0 ∨ false c in DIMACS: -22538 22539 22540 0 c 3 does not represent an automaton state. c -(-b^{233, 2}_2 ∧ b^{233, 2}_1 ∧ b^{233, 2}_0 ∧ true) c in CNF: c b^{233, 2}_2 ∨ -b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ false c in DIMACS: 22538 -22539 -22540 0 c -3 does not represent an automaton state. c -( b^{233, 2}_2 ∧ b^{233, 2}_1 ∧ b^{233, 2}_0 ∧ true) c in CNF: c -b^{233, 2}_2 ∨ -b^{233, 2}_1 ∨ -b^{233, 2}_0 ∨ false c in DIMACS: -22538 -22539 -22540 0 c i = 3 c -2+1 --> -1 c ( b^{233, 3}_2 ∧ b^{233, 3}_1 ∧ -b^{233, 3}_0 ∧ p_699) -> ( b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ b^{233, 4}_0) c in CNF: c -b^{233, 3}_2 ∨ -b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ -p_699 ∨ b^{233, 4}_2 c -b^{233, 3}_2 ∨ -b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ -p_699 ∨ -b^{233, 4}_1 c -b^{233, 3}_2 ∨ -b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ -p_699 ∨ b^{233, 4}_0 c in DIMACS: -22541 -22542 22543 -699 22544 0 -22541 -22542 22543 -699 -22545 0 -22541 -22542 22543 -699 22546 0 c -1+1 --> 0 c ( b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ b^{233, 3}_0 ∧ p_699) -> (-b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ -b^{233, 4}_0) c in CNF: c -b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ -p_699 ∨ -b^{233, 4}_2 c -b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ -p_699 ∨ -b^{233, 4}_1 c -b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ -p_699 ∨ -b^{233, 4}_0 c in DIMACS: -22541 22542 -22543 -699 -22544 0 -22541 22542 -22543 -699 -22545 0 -22541 22542 -22543 -699 -22546 0 c 0+1 --> 1 c (-b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ -b^{233, 3}_0 ∧ p_699) -> (-b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ b^{233, 4}_0) c in CNF: c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ -p_699 ∨ -b^{233, 4}_2 c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ -p_699 ∨ -b^{233, 4}_1 c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ -p_699 ∨ b^{233, 4}_0 c in DIMACS: 22541 22542 22543 -699 -22544 0 22541 22542 22543 -699 -22545 0 22541 22542 22543 -699 22546 0 c 1+1 --> 2 c (-b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ b^{233, 3}_0 ∧ p_699) -> (-b^{233, 4}_2 ∧ b^{233, 4}_1 ∧ -b^{233, 4}_0) c in CNF: c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ -p_699 ∨ -b^{233, 4}_2 c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ -p_699 ∨ b^{233, 4}_1 c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ -p_699 ∨ -b^{233, 4}_0 c in DIMACS: 22541 22542 -22543 -699 -22544 0 22541 22542 -22543 -699 22545 0 22541 22542 -22543 -699 -22546 0 c 2+1 --> break c (-b^{233, 3}_2 ∧ b^{233, 3}_1 ∧ -b^{233, 3}_0 ∧ p_699) -> break c in CNF: c b^{233, 3}_2 ∨ -b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ -p_699 ∨ break c in DIMACS: 22541 -22542 22543 -699 1162 0 c 2-1 --> 1 c (-b^{233, 3}_2 ∧ b^{233, 3}_1 ∧ -b^{233, 3}_0 ∧ -p_699) -> (-b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ b^{233, 4}_0) c in CNF: c b^{233, 3}_2 ∨ -b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ p_699 ∨ -b^{233, 4}_2 c b^{233, 3}_2 ∨ -b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ p_699 ∨ -b^{233, 4}_1 c b^{233, 3}_2 ∨ -b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ p_699 ∨ b^{233, 4}_0 c in DIMACS: 22541 -22542 22543 699 -22544 0 22541 -22542 22543 699 -22545 0 22541 -22542 22543 699 22546 0 c 1-1 --> 0 c (-b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ b^{233, 3}_0 ∧ -p_699) -> (-b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ -b^{233, 4}_0) c in CNF: c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ p_699 ∨ -b^{233, 4}_2 c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ p_699 ∨ -b^{233, 4}_1 c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ p_699 ∨ -b^{233, 4}_0 c in DIMACS: 22541 22542 -22543 699 -22544 0 22541 22542 -22543 699 -22545 0 22541 22542 -22543 699 -22546 0 c 0-1 --> -1 c (-b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ -b^{233, 3}_0 ∧ -p_699) -> ( b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ b^{233, 4}_0) c in CNF: c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ p_699 ∨ b^{233, 4}_2 c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ p_699 ∨ -b^{233, 4}_1 c b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ p_699 ∨ b^{233, 4}_0 c in DIMACS: 22541 22542 22543 699 22544 0 22541 22542 22543 699 -22545 0 22541 22542 22543 699 22546 0 c -1-1 --> -2 c ( b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ b^{233, 3}_0 ∧ -p_699) -> ( b^{233, 4}_2 ∧ b^{233, 4}_1 ∧ -b^{233, 4}_0) c in CNF: c -b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ p_699 ∨ b^{233, 4}_2 c -b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ p_699 ∨ b^{233, 4}_1 c -b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ p_699 ∨ -b^{233, 4}_0 c in DIMACS: -22541 22542 -22543 699 22544 0 -22541 22542 -22543 699 22545 0 -22541 22542 -22543 699 -22546 0 c -2-1 --> break c ( b^{233, 3}_2 ∧ b^{233, 3}_1 ∧ -b^{233, 3}_0 ∧ -p_699) -> break c in CNF: c -b^{233, 3}_2 ∨ -b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ p_699 ∨ break c in DIMACS: -22541 -22542 22543 699 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{233, 3}_2 ∧ -b^{233, 3}_1 ∧ -b^{233, 3}_0 ∧ true) c in CNF: c -b^{233, 3}_2 ∨ b^{233, 3}_1 ∨ b^{233, 3}_0 ∨ false c in DIMACS: -22541 22542 22543 0 c 3 does not represent an automaton state. c -(-b^{233, 3}_2 ∧ b^{233, 3}_1 ∧ b^{233, 3}_0 ∧ true) c in CNF: c b^{233, 3}_2 ∨ -b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ false c in DIMACS: 22541 -22542 -22543 0 c -3 does not represent an automaton state. c -( b^{233, 3}_2 ∧ b^{233, 3}_1 ∧ b^{233, 3}_0 ∧ true) c in CNF: c -b^{233, 3}_2 ∨ -b^{233, 3}_1 ∨ -b^{233, 3}_0 ∨ false c in DIMACS: -22541 -22542 -22543 0 c i = 4 c -2+1 --> -1 c ( b^{233, 4}_2 ∧ b^{233, 4}_1 ∧ -b^{233, 4}_0 ∧ p_932) -> ( b^{233, 5}_2 ∧ -b^{233, 5}_1 ∧ b^{233, 5}_0) c in CNF: c -b^{233, 4}_2 ∨ -b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ -p_932 ∨ b^{233, 5}_2 c -b^{233, 4}_2 ∨ -b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ -p_932 ∨ -b^{233, 5}_1 c -b^{233, 4}_2 ∨ -b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ -p_932 ∨ b^{233, 5}_0 c in DIMACS: -22544 -22545 22546 -932 22547 0 -22544 -22545 22546 -932 -22548 0 -22544 -22545 22546 -932 22549 0 c -1+1 --> 0 c ( b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ b^{233, 4}_0 ∧ p_932) -> (-b^{233, 5}_2 ∧ -b^{233, 5}_1 ∧ -b^{233, 5}_0) c in CNF: c -b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ -p_932 ∨ -b^{233, 5}_2 c -b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ -p_932 ∨ -b^{233, 5}_1 c -b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ -p_932 ∨ -b^{233, 5}_0 c in DIMACS: -22544 22545 -22546 -932 -22547 0 -22544 22545 -22546 -932 -22548 0 -22544 22545 -22546 -932 -22549 0 c 0+1 --> 1 c (-b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ -b^{233, 4}_0 ∧ p_932) -> (-b^{233, 5}_2 ∧ -b^{233, 5}_1 ∧ b^{233, 5}_0) c in CNF: c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ -p_932 ∨ -b^{233, 5}_2 c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ -p_932 ∨ -b^{233, 5}_1 c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ -p_932 ∨ b^{233, 5}_0 c in DIMACS: 22544 22545 22546 -932 -22547 0 22544 22545 22546 -932 -22548 0 22544 22545 22546 -932 22549 0 c 1+1 --> 2 c (-b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ b^{233, 4}_0 ∧ p_932) -> (-b^{233, 5}_2 ∧ b^{233, 5}_1 ∧ -b^{233, 5}_0) c in CNF: c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ -p_932 ∨ -b^{233, 5}_2 c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ -p_932 ∨ b^{233, 5}_1 c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ -p_932 ∨ -b^{233, 5}_0 c in DIMACS: 22544 22545 -22546 -932 -22547 0 22544 22545 -22546 -932 22548 0 22544 22545 -22546 -932 -22549 0 c 2+1 --> break c (-b^{233, 4}_2 ∧ b^{233, 4}_1 ∧ -b^{233, 4}_0 ∧ p_932) -> break c in CNF: c b^{233, 4}_2 ∨ -b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ -p_932 ∨ break c in DIMACS: 22544 -22545 22546 -932 1162 0 c 2-1 --> 1 c (-b^{233, 4}_2 ∧ b^{233, 4}_1 ∧ -b^{233, 4}_0 ∧ -p_932) -> (-b^{233, 5}_2 ∧ -b^{233, 5}_1 ∧ b^{233, 5}_0) c in CNF: c b^{233, 4}_2 ∨ -b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ p_932 ∨ -b^{233, 5}_2 c b^{233, 4}_2 ∨ -b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ p_932 ∨ -b^{233, 5}_1 c b^{233, 4}_2 ∨ -b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ p_932 ∨ b^{233, 5}_0 c in DIMACS: 22544 -22545 22546 932 -22547 0 22544 -22545 22546 932 -22548 0 22544 -22545 22546 932 22549 0 c 1-1 --> 0 c (-b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ b^{233, 4}_0 ∧ -p_932) -> (-b^{233, 5}_2 ∧ -b^{233, 5}_1 ∧ -b^{233, 5}_0) c in CNF: c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ p_932 ∨ -b^{233, 5}_2 c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ p_932 ∨ -b^{233, 5}_1 c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ p_932 ∨ -b^{233, 5}_0 c in DIMACS: 22544 22545 -22546 932 -22547 0 22544 22545 -22546 932 -22548 0 22544 22545 -22546 932 -22549 0 c 0-1 --> -1 c (-b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ -b^{233, 4}_0 ∧ -p_932) -> ( b^{233, 5}_2 ∧ -b^{233, 5}_1 ∧ b^{233, 5}_0) c in CNF: c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ p_932 ∨ b^{233, 5}_2 c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ p_932 ∨ -b^{233, 5}_1 c b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ p_932 ∨ b^{233, 5}_0 c in DIMACS: 22544 22545 22546 932 22547 0 22544 22545 22546 932 -22548 0 22544 22545 22546 932 22549 0 c -1-1 --> -2 c ( b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ b^{233, 4}_0 ∧ -p_932) -> ( b^{233, 5}_2 ∧ b^{233, 5}_1 ∧ -b^{233, 5}_0) c in CNF: c -b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ p_932 ∨ b^{233, 5}_2 c -b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ p_932 ∨ b^{233, 5}_1 c -b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ p_932 ∨ -b^{233, 5}_0 c in DIMACS: -22544 22545 -22546 932 22547 0 -22544 22545 -22546 932 22548 0 -22544 22545 -22546 932 -22549 0 c -2-1 --> break c ( b^{233, 4}_2 ∧ b^{233, 4}_1 ∧ -b^{233, 4}_0 ∧ -p_932) -> break c in CNF: c -b^{233, 4}_2 ∨ -b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ p_932 ∨ break c in DIMACS: -22544 -22545 22546 932 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{233, 4}_2 ∧ -b^{233, 4}_1 ∧ -b^{233, 4}_0 ∧ true) c in CNF: c -b^{233, 4}_2 ∨ b^{233, 4}_1 ∨ b^{233, 4}_0 ∨ false c in DIMACS: -22544 22545 22546 0 c 3 does not represent an automaton state. c -(-b^{233, 4}_2 ∧ b^{233, 4}_1 ∧ b^{233, 4}_0 ∧ true) c in CNF: c b^{233, 4}_2 ∨ -b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ false c in DIMACS: 22544 -22545 -22546 0 c -3 does not represent an automaton state. c -( b^{233, 4}_2 ∧ b^{233, 4}_1 ∧ b^{233, 4}_0 ∧ true) c in CNF: c -b^{233, 4}_2 ∨ -b^{233, 4}_1 ∨ -b^{233, 4}_0 ∨ false c in DIMACS: -22544 -22545 -22546 0 c INIT for k = 234 c -b^{234, 1}_2 c -b^{234, 1}_1 c -b^{234, 1}_0 c in DIMACS: -22550 0 -22551 0 -22552 0 c Transitions for k = 234 c i = 1 c -2+1 --> -1 c ( b^{234, 1}_2 ∧ b^{234, 1}_1 ∧ -b^{234, 1}_0 ∧ p_234) -> ( b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ b^{234, 2}_0) c in CNF: c -b^{234, 1}_2 ∨ -b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ -p_234 ∨ b^{234, 2}_2 c -b^{234, 1}_2 ∨ -b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ -p_234 ∨ -b^{234, 2}_1 c -b^{234, 1}_2 ∨ -b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ -p_234 ∨ b^{234, 2}_0 c in DIMACS: -22550 -22551 22552 -234 22553 0 -22550 -22551 22552 -234 -22554 0 -22550 -22551 22552 -234 22555 0 c -1+1 --> 0 c ( b^{234, 1}_2 ∧ -b^{234, 1}_1 ∧ b^{234, 1}_0 ∧ p_234) -> (-b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ -b^{234, 2}_0) c in CNF: c -b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ -p_234 ∨ -b^{234, 2}_2 c -b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ -p_234 ∨ -b^{234, 2}_1 c -b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ -p_234 ∨ -b^{234, 2}_0 c in DIMACS: -22550 22551 -22552 -234 -22553 0 -22550 22551 -22552 -234 -22554 0 -22550 22551 -22552 -234 -22555 0 c 0+1 --> 1 c (-b^{234, 1}_2 ∧ -b^{234, 1}_1 ∧ -b^{234, 1}_0 ∧ p_234) -> (-b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ b^{234, 2}_0) c in CNF: c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ -p_234 ∨ -b^{234, 2}_2 c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ -p_234 ∨ -b^{234, 2}_1 c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ -p_234 ∨ b^{234, 2}_0 c in DIMACS: 22550 22551 22552 -234 -22553 0 22550 22551 22552 -234 -22554 0 22550 22551 22552 -234 22555 0 c 1+1 --> 2 c (-b^{234, 1}_2 ∧ -b^{234, 1}_1 ∧ b^{234, 1}_0 ∧ p_234) -> (-b^{234, 2}_2 ∧ b^{234, 2}_1 ∧ -b^{234, 2}_0) c in CNF: c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ -p_234 ∨ -b^{234, 2}_2 c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ -p_234 ∨ b^{234, 2}_1 c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ -p_234 ∨ -b^{234, 2}_0 c in DIMACS: 22550 22551 -22552 -234 -22553 0 22550 22551 -22552 -234 22554 0 22550 22551 -22552 -234 -22555 0 c 2+1 --> break c (-b^{234, 1}_2 ∧ b^{234, 1}_1 ∧ -b^{234, 1}_0 ∧ p_234) -> break c in CNF: c b^{234, 1}_2 ∨ -b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ -p_234 ∨ break c in DIMACS: 22550 -22551 22552 -234 1162 0 c 2-1 --> 1 c (-b^{234, 1}_2 ∧ b^{234, 1}_1 ∧ -b^{234, 1}_0 ∧ -p_234) -> (-b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ b^{234, 2}_0) c in CNF: c b^{234, 1}_2 ∨ -b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ p_234 ∨ -b^{234, 2}_2 c b^{234, 1}_2 ∨ -b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ p_234 ∨ -b^{234, 2}_1 c b^{234, 1}_2 ∨ -b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ p_234 ∨ b^{234, 2}_0 c in DIMACS: 22550 -22551 22552 234 -22553 0 22550 -22551 22552 234 -22554 0 22550 -22551 22552 234 22555 0 c 1-1 --> 0 c (-b^{234, 1}_2 ∧ -b^{234, 1}_1 ∧ b^{234, 1}_0 ∧ -p_234) -> (-b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ -b^{234, 2}_0) c in CNF: c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ p_234 ∨ -b^{234, 2}_2 c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ p_234 ∨ -b^{234, 2}_1 c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ p_234 ∨ -b^{234, 2}_0 c in DIMACS: 22550 22551 -22552 234 -22553 0 22550 22551 -22552 234 -22554 0 22550 22551 -22552 234 -22555 0 c 0-1 --> -1 c (-b^{234, 1}_2 ∧ -b^{234, 1}_1 ∧ -b^{234, 1}_0 ∧ -p_234) -> ( b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ b^{234, 2}_0) c in CNF: c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ p_234 ∨ b^{234, 2}_2 c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ p_234 ∨ -b^{234, 2}_1 c b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ p_234 ∨ b^{234, 2}_0 c in DIMACS: 22550 22551 22552 234 22553 0 22550 22551 22552 234 -22554 0 22550 22551 22552 234 22555 0 c -1-1 --> -2 c ( b^{234, 1}_2 ∧ -b^{234, 1}_1 ∧ b^{234, 1}_0 ∧ -p_234) -> ( b^{234, 2}_2 ∧ b^{234, 2}_1 ∧ -b^{234, 2}_0) c in CNF: c -b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ p_234 ∨ b^{234, 2}_2 c -b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ p_234 ∨ b^{234, 2}_1 c -b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ p_234 ∨ -b^{234, 2}_0 c in DIMACS: -22550 22551 -22552 234 22553 0 -22550 22551 -22552 234 22554 0 -22550 22551 -22552 234 -22555 0 c -2-1 --> break c ( b^{234, 1}_2 ∧ b^{234, 1}_1 ∧ -b^{234, 1}_0 ∧ -p_234) -> break c in CNF: c -b^{234, 1}_2 ∨ -b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ p_234 ∨ break c in DIMACS: -22550 -22551 22552 234 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{234, 1}_2 ∧ -b^{234, 1}_1 ∧ -b^{234, 1}_0 ∧ true) c in CNF: c -b^{234, 1}_2 ∨ b^{234, 1}_1 ∨ b^{234, 1}_0 ∨ false c in DIMACS: -22550 22551 22552 0 c 3 does not represent an automaton state. c -(-b^{234, 1}_2 ∧ b^{234, 1}_1 ∧ b^{234, 1}_0 ∧ true) c in CNF: c b^{234, 1}_2 ∨ -b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ false c in DIMACS: 22550 -22551 -22552 0 c -3 does not represent an automaton state. c -( b^{234, 1}_2 ∧ b^{234, 1}_1 ∧ b^{234, 1}_0 ∧ true) c in CNF: c -b^{234, 1}_2 ∨ -b^{234, 1}_1 ∨ -b^{234, 1}_0 ∨ false c in DIMACS: -22550 -22551 -22552 0 c i = 2 c -2+1 --> -1 c ( b^{234, 2}_2 ∧ b^{234, 2}_1 ∧ -b^{234, 2}_0 ∧ p_468) -> ( b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ b^{234, 3}_0) c in CNF: c -b^{234, 2}_2 ∨ -b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ -p_468 ∨ b^{234, 3}_2 c -b^{234, 2}_2 ∨ -b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ -p_468 ∨ -b^{234, 3}_1 c -b^{234, 2}_2 ∨ -b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ -p_468 ∨ b^{234, 3}_0 c in DIMACS: -22553 -22554 22555 -468 22556 0 -22553 -22554 22555 -468 -22557 0 -22553 -22554 22555 -468 22558 0 c -1+1 --> 0 c ( b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ b^{234, 2}_0 ∧ p_468) -> (-b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ -b^{234, 3}_0) c in CNF: c -b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ -p_468 ∨ -b^{234, 3}_2 c -b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ -p_468 ∨ -b^{234, 3}_1 c -b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ -p_468 ∨ -b^{234, 3}_0 c in DIMACS: -22553 22554 -22555 -468 -22556 0 -22553 22554 -22555 -468 -22557 0 -22553 22554 -22555 -468 -22558 0 c 0+1 --> 1 c (-b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ -b^{234, 2}_0 ∧ p_468) -> (-b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ b^{234, 3}_0) c in CNF: c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ -p_468 ∨ -b^{234, 3}_2 c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ -p_468 ∨ -b^{234, 3}_1 c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ -p_468 ∨ b^{234, 3}_0 c in DIMACS: 22553 22554 22555 -468 -22556 0 22553 22554 22555 -468 -22557 0 22553 22554 22555 -468 22558 0 c 1+1 --> 2 c (-b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ b^{234, 2}_0 ∧ p_468) -> (-b^{234, 3}_2 ∧ b^{234, 3}_1 ∧ -b^{234, 3}_0) c in CNF: c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ -p_468 ∨ -b^{234, 3}_2 c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ -p_468 ∨ b^{234, 3}_1 c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ -p_468 ∨ -b^{234, 3}_0 c in DIMACS: 22553 22554 -22555 -468 -22556 0 22553 22554 -22555 -468 22557 0 22553 22554 -22555 -468 -22558 0 c 2+1 --> break c (-b^{234, 2}_2 ∧ b^{234, 2}_1 ∧ -b^{234, 2}_0 ∧ p_468) -> break c in CNF: c b^{234, 2}_2 ∨ -b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ -p_468 ∨ break c in DIMACS: 22553 -22554 22555 -468 1162 0 c 2-1 --> 1 c (-b^{234, 2}_2 ∧ b^{234, 2}_1 ∧ -b^{234, 2}_0 ∧ -p_468) -> (-b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ b^{234, 3}_0) c in CNF: c b^{234, 2}_2 ∨ -b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ p_468 ∨ -b^{234, 3}_2 c b^{234, 2}_2 ∨ -b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ p_468 ∨ -b^{234, 3}_1 c b^{234, 2}_2 ∨ -b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ p_468 ∨ b^{234, 3}_0 c in DIMACS: 22553 -22554 22555 468 -22556 0 22553 -22554 22555 468 -22557 0 22553 -22554 22555 468 22558 0 c 1-1 --> 0 c (-b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ b^{234, 2}_0 ∧ -p_468) -> (-b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ -b^{234, 3}_0) c in CNF: c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ p_468 ∨ -b^{234, 3}_2 c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ p_468 ∨ -b^{234, 3}_1 c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ p_468 ∨ -b^{234, 3}_0 c in DIMACS: 22553 22554 -22555 468 -22556 0 22553 22554 -22555 468 -22557 0 22553 22554 -22555 468 -22558 0 c 0-1 --> -1 c (-b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ -b^{234, 2}_0 ∧ -p_468) -> ( b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ b^{234, 3}_0) c in CNF: c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ p_468 ∨ b^{234, 3}_2 c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ p_468 ∨ -b^{234, 3}_1 c b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ p_468 ∨ b^{234, 3}_0 c in DIMACS: 22553 22554 22555 468 22556 0 22553 22554 22555 468 -22557 0 22553 22554 22555 468 22558 0 c -1-1 --> -2 c ( b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ b^{234, 2}_0 ∧ -p_468) -> ( b^{234, 3}_2 ∧ b^{234, 3}_1 ∧ -b^{234, 3}_0) c in CNF: c -b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ p_468 ∨ b^{234, 3}_2 c -b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ p_468 ∨ b^{234, 3}_1 c -b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ p_468 ∨ -b^{234, 3}_0 c in DIMACS: -22553 22554 -22555 468 22556 0 -22553 22554 -22555 468 22557 0 -22553 22554 -22555 468 -22558 0 c -2-1 --> break c ( b^{234, 2}_2 ∧ b^{234, 2}_1 ∧ -b^{234, 2}_0 ∧ -p_468) -> break c in CNF: c -b^{234, 2}_2 ∨ -b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ p_468 ∨ break c in DIMACS: -22553 -22554 22555 468 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{234, 2}_2 ∧ -b^{234, 2}_1 ∧ -b^{234, 2}_0 ∧ true) c in CNF: c -b^{234, 2}_2 ∨ b^{234, 2}_1 ∨ b^{234, 2}_0 ∨ false c in DIMACS: -22553 22554 22555 0 c 3 does not represent an automaton state. c -(-b^{234, 2}_2 ∧ b^{234, 2}_1 ∧ b^{234, 2}_0 ∧ true) c in CNF: c b^{234, 2}_2 ∨ -b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ false c in DIMACS: 22553 -22554 -22555 0 c -3 does not represent an automaton state. c -( b^{234, 2}_2 ∧ b^{234, 2}_1 ∧ b^{234, 2}_0 ∧ true) c in CNF: c -b^{234, 2}_2 ∨ -b^{234, 2}_1 ∨ -b^{234, 2}_0 ∨ false c in DIMACS: -22553 -22554 -22555 0 c i = 3 c -2+1 --> -1 c ( b^{234, 3}_2 ∧ b^{234, 3}_1 ∧ -b^{234, 3}_0 ∧ p_702) -> ( b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ b^{234, 4}_0) c in CNF: c -b^{234, 3}_2 ∨ -b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ -p_702 ∨ b^{234, 4}_2 c -b^{234, 3}_2 ∨ -b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ -p_702 ∨ -b^{234, 4}_1 c -b^{234, 3}_2 ∨ -b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ -p_702 ∨ b^{234, 4}_0 c in DIMACS: -22556 -22557 22558 -702 22559 0 -22556 -22557 22558 -702 -22560 0 -22556 -22557 22558 -702 22561 0 c -1+1 --> 0 c ( b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ b^{234, 3}_0 ∧ p_702) -> (-b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ -b^{234, 4}_0) c in CNF: c -b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ -p_702 ∨ -b^{234, 4}_2 c -b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ -p_702 ∨ -b^{234, 4}_1 c -b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ -p_702 ∨ -b^{234, 4}_0 c in DIMACS: -22556 22557 -22558 -702 -22559 0 -22556 22557 -22558 -702 -22560 0 -22556 22557 -22558 -702 -22561 0 c 0+1 --> 1 c (-b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ -b^{234, 3}_0 ∧ p_702) -> (-b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ b^{234, 4}_0) c in CNF: c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ -p_702 ∨ -b^{234, 4}_2 c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ -p_702 ∨ -b^{234, 4}_1 c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ -p_702 ∨ b^{234, 4}_0 c in DIMACS: 22556 22557 22558 -702 -22559 0 22556 22557 22558 -702 -22560 0 22556 22557 22558 -702 22561 0 c 1+1 --> 2 c (-b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ b^{234, 3}_0 ∧ p_702) -> (-b^{234, 4}_2 ∧ b^{234, 4}_1 ∧ -b^{234, 4}_0) c in CNF: c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ -p_702 ∨ -b^{234, 4}_2 c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ -p_702 ∨ b^{234, 4}_1 c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ -p_702 ∨ -b^{234, 4}_0 c in DIMACS: 22556 22557 -22558 -702 -22559 0 22556 22557 -22558 -702 22560 0 22556 22557 -22558 -702 -22561 0 c 2+1 --> break c (-b^{234, 3}_2 ∧ b^{234, 3}_1 ∧ -b^{234, 3}_0 ∧ p_702) -> break c in CNF: c b^{234, 3}_2 ∨ -b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ -p_702 ∨ break c in DIMACS: 22556 -22557 22558 -702 1162 0 c 2-1 --> 1 c (-b^{234, 3}_2 ∧ b^{234, 3}_1 ∧ -b^{234, 3}_0 ∧ -p_702) -> (-b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ b^{234, 4}_0) c in CNF: c b^{234, 3}_2 ∨ -b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ p_702 ∨ -b^{234, 4}_2 c b^{234, 3}_2 ∨ -b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ p_702 ∨ -b^{234, 4}_1 c b^{234, 3}_2 ∨ -b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ p_702 ∨ b^{234, 4}_0 c in DIMACS: 22556 -22557 22558 702 -22559 0 22556 -22557 22558 702 -22560 0 22556 -22557 22558 702 22561 0 c 1-1 --> 0 c (-b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ b^{234, 3}_0 ∧ -p_702) -> (-b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ -b^{234, 4}_0) c in CNF: c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ p_702 ∨ -b^{234, 4}_2 c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ p_702 ∨ -b^{234, 4}_1 c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ p_702 ∨ -b^{234, 4}_0 c in DIMACS: 22556 22557 -22558 702 -22559 0 22556 22557 -22558 702 -22560 0 22556 22557 -22558 702 -22561 0 c 0-1 --> -1 c (-b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ -b^{234, 3}_0 ∧ -p_702) -> ( b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ b^{234, 4}_0) c in CNF: c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ p_702 ∨ b^{234, 4}_2 c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ p_702 ∨ -b^{234, 4}_1 c b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ p_702 ∨ b^{234, 4}_0 c in DIMACS: 22556 22557 22558 702 22559 0 22556 22557 22558 702 -22560 0 22556 22557 22558 702 22561 0 c -1-1 --> -2 c ( b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ b^{234, 3}_0 ∧ -p_702) -> ( b^{234, 4}_2 ∧ b^{234, 4}_1 ∧ -b^{234, 4}_0) c in CNF: c -b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ p_702 ∨ b^{234, 4}_2 c -b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ p_702 ∨ b^{234, 4}_1 c -b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ p_702 ∨ -b^{234, 4}_0 c in DIMACS: -22556 22557 -22558 702 22559 0 -22556 22557 -22558 702 22560 0 -22556 22557 -22558 702 -22561 0 c -2-1 --> break c ( b^{234, 3}_2 ∧ b^{234, 3}_1 ∧ -b^{234, 3}_0 ∧ -p_702) -> break c in CNF: c -b^{234, 3}_2 ∨ -b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ p_702 ∨ break c in DIMACS: -22556 -22557 22558 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{234, 3}_2 ∧ -b^{234, 3}_1 ∧ -b^{234, 3}_0 ∧ true) c in CNF: c -b^{234, 3}_2 ∨ b^{234, 3}_1 ∨ b^{234, 3}_0 ∨ false c in DIMACS: -22556 22557 22558 0 c 3 does not represent an automaton state. c -(-b^{234, 3}_2 ∧ b^{234, 3}_1 ∧ b^{234, 3}_0 ∧ true) c in CNF: c b^{234, 3}_2 ∨ -b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ false c in DIMACS: 22556 -22557 -22558 0 c -3 does not represent an automaton state. c -( b^{234, 3}_2 ∧ b^{234, 3}_1 ∧ b^{234, 3}_0 ∧ true) c in CNF: c -b^{234, 3}_2 ∨ -b^{234, 3}_1 ∨ -b^{234, 3}_0 ∨ false c in DIMACS: -22556 -22557 -22558 0 c i = 4 c -2+1 --> -1 c ( b^{234, 4}_2 ∧ b^{234, 4}_1 ∧ -b^{234, 4}_0 ∧ p_936) -> ( b^{234, 5}_2 ∧ -b^{234, 5}_1 ∧ b^{234, 5}_0) c in CNF: c -b^{234, 4}_2 ∨ -b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ -p_936 ∨ b^{234, 5}_2 c -b^{234, 4}_2 ∨ -b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ -p_936 ∨ -b^{234, 5}_1 c -b^{234, 4}_2 ∨ -b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ -p_936 ∨ b^{234, 5}_0 c in DIMACS: -22559 -22560 22561 -936 22562 0 -22559 -22560 22561 -936 -22563 0 -22559 -22560 22561 -936 22564 0 c -1+1 --> 0 c ( b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ b^{234, 4}_0 ∧ p_936) -> (-b^{234, 5}_2 ∧ -b^{234, 5}_1 ∧ -b^{234, 5}_0) c in CNF: c -b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ -p_936 ∨ -b^{234, 5}_2 c -b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ -p_936 ∨ -b^{234, 5}_1 c -b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ -p_936 ∨ -b^{234, 5}_0 c in DIMACS: -22559 22560 -22561 -936 -22562 0 -22559 22560 -22561 -936 -22563 0 -22559 22560 -22561 -936 -22564 0 c 0+1 --> 1 c (-b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ -b^{234, 4}_0 ∧ p_936) -> (-b^{234, 5}_2 ∧ -b^{234, 5}_1 ∧ b^{234, 5}_0) c in CNF: c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ -p_936 ∨ -b^{234, 5}_2 c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ -p_936 ∨ -b^{234, 5}_1 c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ -p_936 ∨ b^{234, 5}_0 c in DIMACS: 22559 22560 22561 -936 -22562 0 22559 22560 22561 -936 -22563 0 22559 22560 22561 -936 22564 0 c 1+1 --> 2 c (-b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ b^{234, 4}_0 ∧ p_936) -> (-b^{234, 5}_2 ∧ b^{234, 5}_1 ∧ -b^{234, 5}_0) c in CNF: c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ -p_936 ∨ -b^{234, 5}_2 c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ -p_936 ∨ b^{234, 5}_1 c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ -p_936 ∨ -b^{234, 5}_0 c in DIMACS: 22559 22560 -22561 -936 -22562 0 22559 22560 -22561 -936 22563 0 22559 22560 -22561 -936 -22564 0 c 2+1 --> break c (-b^{234, 4}_2 ∧ b^{234, 4}_1 ∧ -b^{234, 4}_0 ∧ p_936) -> break c in CNF: c b^{234, 4}_2 ∨ -b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ -p_936 ∨ break c in DIMACS: 22559 -22560 22561 -936 1162 0 c 2-1 --> 1 c (-b^{234, 4}_2 ∧ b^{234, 4}_1 ∧ -b^{234, 4}_0 ∧ -p_936) -> (-b^{234, 5}_2 ∧ -b^{234, 5}_1 ∧ b^{234, 5}_0) c in CNF: c b^{234, 4}_2 ∨ -b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ p_936 ∨ -b^{234, 5}_2 c b^{234, 4}_2 ∨ -b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ p_936 ∨ -b^{234, 5}_1 c b^{234, 4}_2 ∨ -b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ p_936 ∨ b^{234, 5}_0 c in DIMACS: 22559 -22560 22561 936 -22562 0 22559 -22560 22561 936 -22563 0 22559 -22560 22561 936 22564 0 c 1-1 --> 0 c (-b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ b^{234, 4}_0 ∧ -p_936) -> (-b^{234, 5}_2 ∧ -b^{234, 5}_1 ∧ -b^{234, 5}_0) c in CNF: c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ p_936 ∨ -b^{234, 5}_2 c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ p_936 ∨ -b^{234, 5}_1 c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ p_936 ∨ -b^{234, 5}_0 c in DIMACS: 22559 22560 -22561 936 -22562 0 22559 22560 -22561 936 -22563 0 22559 22560 -22561 936 -22564 0 c 0-1 --> -1 c (-b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ -b^{234, 4}_0 ∧ -p_936) -> ( b^{234, 5}_2 ∧ -b^{234, 5}_1 ∧ b^{234, 5}_0) c in CNF: c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ p_936 ∨ b^{234, 5}_2 c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ p_936 ∨ -b^{234, 5}_1 c b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ p_936 ∨ b^{234, 5}_0 c in DIMACS: 22559 22560 22561 936 22562 0 22559 22560 22561 936 -22563 0 22559 22560 22561 936 22564 0 c -1-1 --> -2 c ( b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ b^{234, 4}_0 ∧ -p_936) -> ( b^{234, 5}_2 ∧ b^{234, 5}_1 ∧ -b^{234, 5}_0) c in CNF: c -b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ p_936 ∨ b^{234, 5}_2 c -b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ p_936 ∨ b^{234, 5}_1 c -b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ p_936 ∨ -b^{234, 5}_0 c in DIMACS: -22559 22560 -22561 936 22562 0 -22559 22560 -22561 936 22563 0 -22559 22560 -22561 936 -22564 0 c -2-1 --> break c ( b^{234, 4}_2 ∧ b^{234, 4}_1 ∧ -b^{234, 4}_0 ∧ -p_936) -> break c in CNF: c -b^{234, 4}_2 ∨ -b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ p_936 ∨ break c in DIMACS: -22559 -22560 22561 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{234, 4}_2 ∧ -b^{234, 4}_1 ∧ -b^{234, 4}_0 ∧ true) c in CNF: c -b^{234, 4}_2 ∨ b^{234, 4}_1 ∨ b^{234, 4}_0 ∨ false c in DIMACS: -22559 22560 22561 0 c 3 does not represent an automaton state. c -(-b^{234, 4}_2 ∧ b^{234, 4}_1 ∧ b^{234, 4}_0 ∧ true) c in CNF: c b^{234, 4}_2 ∨ -b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ false c in DIMACS: 22559 -22560 -22561 0 c -3 does not represent an automaton state. c -( b^{234, 4}_2 ∧ b^{234, 4}_1 ∧ b^{234, 4}_0 ∧ true) c in CNF: c -b^{234, 4}_2 ∨ -b^{234, 4}_1 ∨ -b^{234, 4}_0 ∨ false c in DIMACS: -22559 -22560 -22561 0 c INIT for k = 235 c -b^{235, 1}_2 c -b^{235, 1}_1 c -b^{235, 1}_0 c in DIMACS: -22565 0 -22566 0 -22567 0 c Transitions for k = 235 c i = 1 c -2+1 --> -1 c ( b^{235, 1}_2 ∧ b^{235, 1}_1 ∧ -b^{235, 1}_0 ∧ p_235) -> ( b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ b^{235, 2}_0) c in CNF: c -b^{235, 1}_2 ∨ -b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ -p_235 ∨ b^{235, 2}_2 c -b^{235, 1}_2 ∨ -b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ -p_235 ∨ -b^{235, 2}_1 c -b^{235, 1}_2 ∨ -b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ -p_235 ∨ b^{235, 2}_0 c in DIMACS: -22565 -22566 22567 -235 22568 0 -22565 -22566 22567 -235 -22569 0 -22565 -22566 22567 -235 22570 0 c -1+1 --> 0 c ( b^{235, 1}_2 ∧ -b^{235, 1}_1 ∧ b^{235, 1}_0 ∧ p_235) -> (-b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ -b^{235, 2}_0) c in CNF: c -b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ -p_235 ∨ -b^{235, 2}_2 c -b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ -p_235 ∨ -b^{235, 2}_1 c -b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ -p_235 ∨ -b^{235, 2}_0 c in DIMACS: -22565 22566 -22567 -235 -22568 0 -22565 22566 -22567 -235 -22569 0 -22565 22566 -22567 -235 -22570 0 c 0+1 --> 1 c (-b^{235, 1}_2 ∧ -b^{235, 1}_1 ∧ -b^{235, 1}_0 ∧ p_235) -> (-b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ b^{235, 2}_0) c in CNF: c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ -p_235 ∨ -b^{235, 2}_2 c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ -p_235 ∨ -b^{235, 2}_1 c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ -p_235 ∨ b^{235, 2}_0 c in DIMACS: 22565 22566 22567 -235 -22568 0 22565 22566 22567 -235 -22569 0 22565 22566 22567 -235 22570 0 c 1+1 --> 2 c (-b^{235, 1}_2 ∧ -b^{235, 1}_1 ∧ b^{235, 1}_0 ∧ p_235) -> (-b^{235, 2}_2 ∧ b^{235, 2}_1 ∧ -b^{235, 2}_0) c in CNF: c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ -p_235 ∨ -b^{235, 2}_2 c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ -p_235 ∨ b^{235, 2}_1 c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ -p_235 ∨ -b^{235, 2}_0 c in DIMACS: 22565 22566 -22567 -235 -22568 0 22565 22566 -22567 -235 22569 0 22565 22566 -22567 -235 -22570 0 c 2+1 --> break c (-b^{235, 1}_2 ∧ b^{235, 1}_1 ∧ -b^{235, 1}_0 ∧ p_235) -> break c in CNF: c b^{235, 1}_2 ∨ -b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ -p_235 ∨ break c in DIMACS: 22565 -22566 22567 -235 1162 0 c 2-1 --> 1 c (-b^{235, 1}_2 ∧ b^{235, 1}_1 ∧ -b^{235, 1}_0 ∧ -p_235) -> (-b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ b^{235, 2}_0) c in CNF: c b^{235, 1}_2 ∨ -b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ p_235 ∨ -b^{235, 2}_2 c b^{235, 1}_2 ∨ -b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ p_235 ∨ -b^{235, 2}_1 c b^{235, 1}_2 ∨ -b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ p_235 ∨ b^{235, 2}_0 c in DIMACS: 22565 -22566 22567 235 -22568 0 22565 -22566 22567 235 -22569 0 22565 -22566 22567 235 22570 0 c 1-1 --> 0 c (-b^{235, 1}_2 ∧ -b^{235, 1}_1 ∧ b^{235, 1}_0 ∧ -p_235) -> (-b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ -b^{235, 2}_0) c in CNF: c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ p_235 ∨ -b^{235, 2}_2 c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ p_235 ∨ -b^{235, 2}_1 c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ p_235 ∨ -b^{235, 2}_0 c in DIMACS: 22565 22566 -22567 235 -22568 0 22565 22566 -22567 235 -22569 0 22565 22566 -22567 235 -22570 0 c 0-1 --> -1 c (-b^{235, 1}_2 ∧ -b^{235, 1}_1 ∧ -b^{235, 1}_0 ∧ -p_235) -> ( b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ b^{235, 2}_0) c in CNF: c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ p_235 ∨ b^{235, 2}_2 c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ p_235 ∨ -b^{235, 2}_1 c b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ p_235 ∨ b^{235, 2}_0 c in DIMACS: 22565 22566 22567 235 22568 0 22565 22566 22567 235 -22569 0 22565 22566 22567 235 22570 0 c -1-1 --> -2 c ( b^{235, 1}_2 ∧ -b^{235, 1}_1 ∧ b^{235, 1}_0 ∧ -p_235) -> ( b^{235, 2}_2 ∧ b^{235, 2}_1 ∧ -b^{235, 2}_0) c in CNF: c -b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ p_235 ∨ b^{235, 2}_2 c -b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ p_235 ∨ b^{235, 2}_1 c -b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ p_235 ∨ -b^{235, 2}_0 c in DIMACS: -22565 22566 -22567 235 22568 0 -22565 22566 -22567 235 22569 0 -22565 22566 -22567 235 -22570 0 c -2-1 --> break c ( b^{235, 1}_2 ∧ b^{235, 1}_1 ∧ -b^{235, 1}_0 ∧ -p_235) -> break c in CNF: c -b^{235, 1}_2 ∨ -b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ p_235 ∨ break c in DIMACS: -22565 -22566 22567 235 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{235, 1}_2 ∧ -b^{235, 1}_1 ∧ -b^{235, 1}_0 ∧ true) c in CNF: c -b^{235, 1}_2 ∨ b^{235, 1}_1 ∨ b^{235, 1}_0 ∨ false c in DIMACS: -22565 22566 22567 0 c 3 does not represent an automaton state. c -(-b^{235, 1}_2 ∧ b^{235, 1}_1 ∧ b^{235, 1}_0 ∧ true) c in CNF: c b^{235, 1}_2 ∨ -b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ false c in DIMACS: 22565 -22566 -22567 0 c -3 does not represent an automaton state. c -( b^{235, 1}_2 ∧ b^{235, 1}_1 ∧ b^{235, 1}_0 ∧ true) c in CNF: c -b^{235, 1}_2 ∨ -b^{235, 1}_1 ∨ -b^{235, 1}_0 ∨ false c in DIMACS: -22565 -22566 -22567 0 c i = 2 c -2+1 --> -1 c ( b^{235, 2}_2 ∧ b^{235, 2}_1 ∧ -b^{235, 2}_0 ∧ p_470) -> ( b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ b^{235, 3}_0) c in CNF: c -b^{235, 2}_2 ∨ -b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ -p_470 ∨ b^{235, 3}_2 c -b^{235, 2}_2 ∨ -b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ -p_470 ∨ -b^{235, 3}_1 c -b^{235, 2}_2 ∨ -b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ -p_470 ∨ b^{235, 3}_0 c in DIMACS: -22568 -22569 22570 -470 22571 0 -22568 -22569 22570 -470 -22572 0 -22568 -22569 22570 -470 22573 0 c -1+1 --> 0 c ( b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ b^{235, 2}_0 ∧ p_470) -> (-b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ -b^{235, 3}_0) c in CNF: c -b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ -p_470 ∨ -b^{235, 3}_2 c -b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ -p_470 ∨ -b^{235, 3}_1 c -b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ -p_470 ∨ -b^{235, 3}_0 c in DIMACS: -22568 22569 -22570 -470 -22571 0 -22568 22569 -22570 -470 -22572 0 -22568 22569 -22570 -470 -22573 0 c 0+1 --> 1 c (-b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ -b^{235, 2}_0 ∧ p_470) -> (-b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ b^{235, 3}_0) c in CNF: c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ -p_470 ∨ -b^{235, 3}_2 c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ -p_470 ∨ -b^{235, 3}_1 c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ -p_470 ∨ b^{235, 3}_0 c in DIMACS: 22568 22569 22570 -470 -22571 0 22568 22569 22570 -470 -22572 0 22568 22569 22570 -470 22573 0 c 1+1 --> 2 c (-b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ b^{235, 2}_0 ∧ p_470) -> (-b^{235, 3}_2 ∧ b^{235, 3}_1 ∧ -b^{235, 3}_0) c in CNF: c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ -p_470 ∨ -b^{235, 3}_2 c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ -p_470 ∨ b^{235, 3}_1 c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ -p_470 ∨ -b^{235, 3}_0 c in DIMACS: 22568 22569 -22570 -470 -22571 0 22568 22569 -22570 -470 22572 0 22568 22569 -22570 -470 -22573 0 c 2+1 --> break c (-b^{235, 2}_2 ∧ b^{235, 2}_1 ∧ -b^{235, 2}_0 ∧ p_470) -> break c in CNF: c b^{235, 2}_2 ∨ -b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ -p_470 ∨ break c in DIMACS: 22568 -22569 22570 -470 1162 0 c 2-1 --> 1 c (-b^{235, 2}_2 ∧ b^{235, 2}_1 ∧ -b^{235, 2}_0 ∧ -p_470) -> (-b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ b^{235, 3}_0) c in CNF: c b^{235, 2}_2 ∨ -b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ p_470 ∨ -b^{235, 3}_2 c b^{235, 2}_2 ∨ -b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ p_470 ∨ -b^{235, 3}_1 c b^{235, 2}_2 ∨ -b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ p_470 ∨ b^{235, 3}_0 c in DIMACS: 22568 -22569 22570 470 -22571 0 22568 -22569 22570 470 -22572 0 22568 -22569 22570 470 22573 0 c 1-1 --> 0 c (-b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ b^{235, 2}_0 ∧ -p_470) -> (-b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ -b^{235, 3}_0) c in CNF: c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ p_470 ∨ -b^{235, 3}_2 c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ p_470 ∨ -b^{235, 3}_1 c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ p_470 ∨ -b^{235, 3}_0 c in DIMACS: 22568 22569 -22570 470 -22571 0 22568 22569 -22570 470 -22572 0 22568 22569 -22570 470 -22573 0 c 0-1 --> -1 c (-b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ -b^{235, 2}_0 ∧ -p_470) -> ( b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ b^{235, 3}_0) c in CNF: c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ p_470 ∨ b^{235, 3}_2 c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ p_470 ∨ -b^{235, 3}_1 c b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ p_470 ∨ b^{235, 3}_0 c in DIMACS: 22568 22569 22570 470 22571 0 22568 22569 22570 470 -22572 0 22568 22569 22570 470 22573 0 c -1-1 --> -2 c ( b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ b^{235, 2}_0 ∧ -p_470) -> ( b^{235, 3}_2 ∧ b^{235, 3}_1 ∧ -b^{235, 3}_0) c in CNF: c -b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ p_470 ∨ b^{235, 3}_2 c -b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ p_470 ∨ b^{235, 3}_1 c -b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ p_470 ∨ -b^{235, 3}_0 c in DIMACS: -22568 22569 -22570 470 22571 0 -22568 22569 -22570 470 22572 0 -22568 22569 -22570 470 -22573 0 c -2-1 --> break c ( b^{235, 2}_2 ∧ b^{235, 2}_1 ∧ -b^{235, 2}_0 ∧ -p_470) -> break c in CNF: c -b^{235, 2}_2 ∨ -b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ p_470 ∨ break c in DIMACS: -22568 -22569 22570 470 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{235, 2}_2 ∧ -b^{235, 2}_1 ∧ -b^{235, 2}_0 ∧ true) c in CNF: c -b^{235, 2}_2 ∨ b^{235, 2}_1 ∨ b^{235, 2}_0 ∨ false c in DIMACS: -22568 22569 22570 0 c 3 does not represent an automaton state. c -(-b^{235, 2}_2 ∧ b^{235, 2}_1 ∧ b^{235, 2}_0 ∧ true) c in CNF: c b^{235, 2}_2 ∨ -b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ false c in DIMACS: 22568 -22569 -22570 0 c -3 does not represent an automaton state. c -( b^{235, 2}_2 ∧ b^{235, 2}_1 ∧ b^{235, 2}_0 ∧ true) c in CNF: c -b^{235, 2}_2 ∨ -b^{235, 2}_1 ∨ -b^{235, 2}_0 ∨ false c in DIMACS: -22568 -22569 -22570 0 c i = 3 c -2+1 --> -1 c ( b^{235, 3}_2 ∧ b^{235, 3}_1 ∧ -b^{235, 3}_0 ∧ p_705) -> ( b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ b^{235, 4}_0) c in CNF: c -b^{235, 3}_2 ∨ -b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ -p_705 ∨ b^{235, 4}_2 c -b^{235, 3}_2 ∨ -b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ -p_705 ∨ -b^{235, 4}_1 c -b^{235, 3}_2 ∨ -b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ -p_705 ∨ b^{235, 4}_0 c in DIMACS: -22571 -22572 22573 -705 22574 0 -22571 -22572 22573 -705 -22575 0 -22571 -22572 22573 -705 22576 0 c -1+1 --> 0 c ( b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ b^{235, 3}_0 ∧ p_705) -> (-b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ -b^{235, 4}_0) c in CNF: c -b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ -p_705 ∨ -b^{235, 4}_2 c -b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ -p_705 ∨ -b^{235, 4}_1 c -b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ -p_705 ∨ -b^{235, 4}_0 c in DIMACS: -22571 22572 -22573 -705 -22574 0 -22571 22572 -22573 -705 -22575 0 -22571 22572 -22573 -705 -22576 0 c 0+1 --> 1 c (-b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ -b^{235, 3}_0 ∧ p_705) -> (-b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ b^{235, 4}_0) c in CNF: c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ -p_705 ∨ -b^{235, 4}_2 c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ -p_705 ∨ -b^{235, 4}_1 c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ -p_705 ∨ b^{235, 4}_0 c in DIMACS: 22571 22572 22573 -705 -22574 0 22571 22572 22573 -705 -22575 0 22571 22572 22573 -705 22576 0 c 1+1 --> 2 c (-b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ b^{235, 3}_0 ∧ p_705) -> (-b^{235, 4}_2 ∧ b^{235, 4}_1 ∧ -b^{235, 4}_0) c in CNF: c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ -p_705 ∨ -b^{235, 4}_2 c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ -p_705 ∨ b^{235, 4}_1 c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ -p_705 ∨ -b^{235, 4}_0 c in DIMACS: 22571 22572 -22573 -705 -22574 0 22571 22572 -22573 -705 22575 0 22571 22572 -22573 -705 -22576 0 c 2+1 --> break c (-b^{235, 3}_2 ∧ b^{235, 3}_1 ∧ -b^{235, 3}_0 ∧ p_705) -> break c in CNF: c b^{235, 3}_2 ∨ -b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ -p_705 ∨ break c in DIMACS: 22571 -22572 22573 -705 1162 0 c 2-1 --> 1 c (-b^{235, 3}_2 ∧ b^{235, 3}_1 ∧ -b^{235, 3}_0 ∧ -p_705) -> (-b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ b^{235, 4}_0) c in CNF: c b^{235, 3}_2 ∨ -b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ p_705 ∨ -b^{235, 4}_2 c b^{235, 3}_2 ∨ -b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ p_705 ∨ -b^{235, 4}_1 c b^{235, 3}_2 ∨ -b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ p_705 ∨ b^{235, 4}_0 c in DIMACS: 22571 -22572 22573 705 -22574 0 22571 -22572 22573 705 -22575 0 22571 -22572 22573 705 22576 0 c 1-1 --> 0 c (-b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ b^{235, 3}_0 ∧ -p_705) -> (-b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ -b^{235, 4}_0) c in CNF: c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ p_705 ∨ -b^{235, 4}_2 c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ p_705 ∨ -b^{235, 4}_1 c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ p_705 ∨ -b^{235, 4}_0 c in DIMACS: 22571 22572 -22573 705 -22574 0 22571 22572 -22573 705 -22575 0 22571 22572 -22573 705 -22576 0 c 0-1 --> -1 c (-b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ -b^{235, 3}_0 ∧ -p_705) -> ( b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ b^{235, 4}_0) c in CNF: c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ p_705 ∨ b^{235, 4}_2 c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ p_705 ∨ -b^{235, 4}_1 c b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ p_705 ∨ b^{235, 4}_0 c in DIMACS: 22571 22572 22573 705 22574 0 22571 22572 22573 705 -22575 0 22571 22572 22573 705 22576 0 c -1-1 --> -2 c ( b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ b^{235, 3}_0 ∧ -p_705) -> ( b^{235, 4}_2 ∧ b^{235, 4}_1 ∧ -b^{235, 4}_0) c in CNF: c -b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ p_705 ∨ b^{235, 4}_2 c -b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ p_705 ∨ b^{235, 4}_1 c -b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ p_705 ∨ -b^{235, 4}_0 c in DIMACS: -22571 22572 -22573 705 22574 0 -22571 22572 -22573 705 22575 0 -22571 22572 -22573 705 -22576 0 c -2-1 --> break c ( b^{235, 3}_2 ∧ b^{235, 3}_1 ∧ -b^{235, 3}_0 ∧ -p_705) -> break c in CNF: c -b^{235, 3}_2 ∨ -b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ p_705 ∨ break c in DIMACS: -22571 -22572 22573 705 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{235, 3}_2 ∧ -b^{235, 3}_1 ∧ -b^{235, 3}_0 ∧ true) c in CNF: c -b^{235, 3}_2 ∨ b^{235, 3}_1 ∨ b^{235, 3}_0 ∨ false c in DIMACS: -22571 22572 22573 0 c 3 does not represent an automaton state. c -(-b^{235, 3}_2 ∧ b^{235, 3}_1 ∧ b^{235, 3}_0 ∧ true) c in CNF: c b^{235, 3}_2 ∨ -b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ false c in DIMACS: 22571 -22572 -22573 0 c -3 does not represent an automaton state. c -( b^{235, 3}_2 ∧ b^{235, 3}_1 ∧ b^{235, 3}_0 ∧ true) c in CNF: c -b^{235, 3}_2 ∨ -b^{235, 3}_1 ∨ -b^{235, 3}_0 ∨ false c in DIMACS: -22571 -22572 -22573 0 c i = 4 c -2+1 --> -1 c ( b^{235, 4}_2 ∧ b^{235, 4}_1 ∧ -b^{235, 4}_0 ∧ p_940) -> ( b^{235, 5}_2 ∧ -b^{235, 5}_1 ∧ b^{235, 5}_0) c in CNF: c -b^{235, 4}_2 ∨ -b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ -p_940 ∨ b^{235, 5}_2 c -b^{235, 4}_2 ∨ -b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ -p_940 ∨ -b^{235, 5}_1 c -b^{235, 4}_2 ∨ -b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ -p_940 ∨ b^{235, 5}_0 c in DIMACS: -22574 -22575 22576 -940 22577 0 -22574 -22575 22576 -940 -22578 0 -22574 -22575 22576 -940 22579 0 c -1+1 --> 0 c ( b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ b^{235, 4}_0 ∧ p_940) -> (-b^{235, 5}_2 ∧ -b^{235, 5}_1 ∧ -b^{235, 5}_0) c in CNF: c -b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ -p_940 ∨ -b^{235, 5}_2 c -b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ -p_940 ∨ -b^{235, 5}_1 c -b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ -p_940 ∨ -b^{235, 5}_0 c in DIMACS: -22574 22575 -22576 -940 -22577 0 -22574 22575 -22576 -940 -22578 0 -22574 22575 -22576 -940 -22579 0 c 0+1 --> 1 c (-b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ -b^{235, 4}_0 ∧ p_940) -> (-b^{235, 5}_2 ∧ -b^{235, 5}_1 ∧ b^{235, 5}_0) c in CNF: c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ -p_940 ∨ -b^{235, 5}_2 c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ -p_940 ∨ -b^{235, 5}_1 c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ -p_940 ∨ b^{235, 5}_0 c in DIMACS: 22574 22575 22576 -940 -22577 0 22574 22575 22576 -940 -22578 0 22574 22575 22576 -940 22579 0 c 1+1 --> 2 c (-b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ b^{235, 4}_0 ∧ p_940) -> (-b^{235, 5}_2 ∧ b^{235, 5}_1 ∧ -b^{235, 5}_0) c in CNF: c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ -p_940 ∨ -b^{235, 5}_2 c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ -p_940 ∨ b^{235, 5}_1 c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ -p_940 ∨ -b^{235, 5}_0 c in DIMACS: 22574 22575 -22576 -940 -22577 0 22574 22575 -22576 -940 22578 0 22574 22575 -22576 -940 -22579 0 c 2+1 --> break c (-b^{235, 4}_2 ∧ b^{235, 4}_1 ∧ -b^{235, 4}_0 ∧ p_940) -> break c in CNF: c b^{235, 4}_2 ∨ -b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ -p_940 ∨ break c in DIMACS: 22574 -22575 22576 -940 1162 0 c 2-1 --> 1 c (-b^{235, 4}_2 ∧ b^{235, 4}_1 ∧ -b^{235, 4}_0 ∧ -p_940) -> (-b^{235, 5}_2 ∧ -b^{235, 5}_1 ∧ b^{235, 5}_0) c in CNF: c b^{235, 4}_2 ∨ -b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ p_940 ∨ -b^{235, 5}_2 c b^{235, 4}_2 ∨ -b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ p_940 ∨ -b^{235, 5}_1 c b^{235, 4}_2 ∨ -b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ p_940 ∨ b^{235, 5}_0 c in DIMACS: 22574 -22575 22576 940 -22577 0 22574 -22575 22576 940 -22578 0 22574 -22575 22576 940 22579 0 c 1-1 --> 0 c (-b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ b^{235, 4}_0 ∧ -p_940) -> (-b^{235, 5}_2 ∧ -b^{235, 5}_1 ∧ -b^{235, 5}_0) c in CNF: c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ p_940 ∨ -b^{235, 5}_2 c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ p_940 ∨ -b^{235, 5}_1 c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ p_940 ∨ -b^{235, 5}_0 c in DIMACS: 22574 22575 -22576 940 -22577 0 22574 22575 -22576 940 -22578 0 22574 22575 -22576 940 -22579 0 c 0-1 --> -1 c (-b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ -b^{235, 4}_0 ∧ -p_940) -> ( b^{235, 5}_2 ∧ -b^{235, 5}_1 ∧ b^{235, 5}_0) c in CNF: c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ p_940 ∨ b^{235, 5}_2 c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ p_940 ∨ -b^{235, 5}_1 c b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ p_940 ∨ b^{235, 5}_0 c in DIMACS: 22574 22575 22576 940 22577 0 22574 22575 22576 940 -22578 0 22574 22575 22576 940 22579 0 c -1-1 --> -2 c ( b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ b^{235, 4}_0 ∧ -p_940) -> ( b^{235, 5}_2 ∧ b^{235, 5}_1 ∧ -b^{235, 5}_0) c in CNF: c -b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ p_940 ∨ b^{235, 5}_2 c -b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ p_940 ∨ b^{235, 5}_1 c -b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ p_940 ∨ -b^{235, 5}_0 c in DIMACS: -22574 22575 -22576 940 22577 0 -22574 22575 -22576 940 22578 0 -22574 22575 -22576 940 -22579 0 c -2-1 --> break c ( b^{235, 4}_2 ∧ b^{235, 4}_1 ∧ -b^{235, 4}_0 ∧ -p_940) -> break c in CNF: c -b^{235, 4}_2 ∨ -b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ p_940 ∨ break c in DIMACS: -22574 -22575 22576 940 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{235, 4}_2 ∧ -b^{235, 4}_1 ∧ -b^{235, 4}_0 ∧ true) c in CNF: c -b^{235, 4}_2 ∨ b^{235, 4}_1 ∨ b^{235, 4}_0 ∨ false c in DIMACS: -22574 22575 22576 0 c 3 does not represent an automaton state. c -(-b^{235, 4}_2 ∧ b^{235, 4}_1 ∧ b^{235, 4}_0 ∧ true) c in CNF: c b^{235, 4}_2 ∨ -b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ false c in DIMACS: 22574 -22575 -22576 0 c -3 does not represent an automaton state. c -( b^{235, 4}_2 ∧ b^{235, 4}_1 ∧ b^{235, 4}_0 ∧ true) c in CNF: c -b^{235, 4}_2 ∨ -b^{235, 4}_1 ∨ -b^{235, 4}_0 ∨ false c in DIMACS: -22574 -22575 -22576 0 c INIT for k = 236 c -b^{236, 1}_2 c -b^{236, 1}_1 c -b^{236, 1}_0 c in DIMACS: -22580 0 -22581 0 -22582 0 c Transitions for k = 236 c i = 1 c -2+1 --> -1 c ( b^{236, 1}_2 ∧ b^{236, 1}_1 ∧ -b^{236, 1}_0 ∧ p_236) -> ( b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ b^{236, 2}_0) c in CNF: c -b^{236, 1}_2 ∨ -b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ -p_236 ∨ b^{236, 2}_2 c -b^{236, 1}_2 ∨ -b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ -p_236 ∨ -b^{236, 2}_1 c -b^{236, 1}_2 ∨ -b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ -p_236 ∨ b^{236, 2}_0 c in DIMACS: -22580 -22581 22582 -236 22583 0 -22580 -22581 22582 -236 -22584 0 -22580 -22581 22582 -236 22585 0 c -1+1 --> 0 c ( b^{236, 1}_2 ∧ -b^{236, 1}_1 ∧ b^{236, 1}_0 ∧ p_236) -> (-b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ -b^{236, 2}_0) c in CNF: c -b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ -p_236 ∨ -b^{236, 2}_2 c -b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ -p_236 ∨ -b^{236, 2}_1 c -b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ -p_236 ∨ -b^{236, 2}_0 c in DIMACS: -22580 22581 -22582 -236 -22583 0 -22580 22581 -22582 -236 -22584 0 -22580 22581 -22582 -236 -22585 0 c 0+1 --> 1 c (-b^{236, 1}_2 ∧ -b^{236, 1}_1 ∧ -b^{236, 1}_0 ∧ p_236) -> (-b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ b^{236, 2}_0) c in CNF: c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ -p_236 ∨ -b^{236, 2}_2 c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ -p_236 ∨ -b^{236, 2}_1 c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ -p_236 ∨ b^{236, 2}_0 c in DIMACS: 22580 22581 22582 -236 -22583 0 22580 22581 22582 -236 -22584 0 22580 22581 22582 -236 22585 0 c 1+1 --> 2 c (-b^{236, 1}_2 ∧ -b^{236, 1}_1 ∧ b^{236, 1}_0 ∧ p_236) -> (-b^{236, 2}_2 ∧ b^{236, 2}_1 ∧ -b^{236, 2}_0) c in CNF: c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ -p_236 ∨ -b^{236, 2}_2 c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ -p_236 ∨ b^{236, 2}_1 c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ -p_236 ∨ -b^{236, 2}_0 c in DIMACS: 22580 22581 -22582 -236 -22583 0 22580 22581 -22582 -236 22584 0 22580 22581 -22582 -236 -22585 0 c 2+1 --> break c (-b^{236, 1}_2 ∧ b^{236, 1}_1 ∧ -b^{236, 1}_0 ∧ p_236) -> break c in CNF: c b^{236, 1}_2 ∨ -b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ -p_236 ∨ break c in DIMACS: 22580 -22581 22582 -236 1162 0 c 2-1 --> 1 c (-b^{236, 1}_2 ∧ b^{236, 1}_1 ∧ -b^{236, 1}_0 ∧ -p_236) -> (-b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ b^{236, 2}_0) c in CNF: c b^{236, 1}_2 ∨ -b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ p_236 ∨ -b^{236, 2}_2 c b^{236, 1}_2 ∨ -b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ p_236 ∨ -b^{236, 2}_1 c b^{236, 1}_2 ∨ -b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ p_236 ∨ b^{236, 2}_0 c in DIMACS: 22580 -22581 22582 236 -22583 0 22580 -22581 22582 236 -22584 0 22580 -22581 22582 236 22585 0 c 1-1 --> 0 c (-b^{236, 1}_2 ∧ -b^{236, 1}_1 ∧ b^{236, 1}_0 ∧ -p_236) -> (-b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ -b^{236, 2}_0) c in CNF: c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ p_236 ∨ -b^{236, 2}_2 c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ p_236 ∨ -b^{236, 2}_1 c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ p_236 ∨ -b^{236, 2}_0 c in DIMACS: 22580 22581 -22582 236 -22583 0 22580 22581 -22582 236 -22584 0 22580 22581 -22582 236 -22585 0 c 0-1 --> -1 c (-b^{236, 1}_2 ∧ -b^{236, 1}_1 ∧ -b^{236, 1}_0 ∧ -p_236) -> ( b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ b^{236, 2}_0) c in CNF: c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ p_236 ∨ b^{236, 2}_2 c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ p_236 ∨ -b^{236, 2}_1 c b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ p_236 ∨ b^{236, 2}_0 c in DIMACS: 22580 22581 22582 236 22583 0 22580 22581 22582 236 -22584 0 22580 22581 22582 236 22585 0 c -1-1 --> -2 c ( b^{236, 1}_2 ∧ -b^{236, 1}_1 ∧ b^{236, 1}_0 ∧ -p_236) -> ( b^{236, 2}_2 ∧ b^{236, 2}_1 ∧ -b^{236, 2}_0) c in CNF: c -b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ p_236 ∨ b^{236, 2}_2 c -b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ p_236 ∨ b^{236, 2}_1 c -b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ p_236 ∨ -b^{236, 2}_0 c in DIMACS: -22580 22581 -22582 236 22583 0 -22580 22581 -22582 236 22584 0 -22580 22581 -22582 236 -22585 0 c -2-1 --> break c ( b^{236, 1}_2 ∧ b^{236, 1}_1 ∧ -b^{236, 1}_0 ∧ -p_236) -> break c in CNF: c -b^{236, 1}_2 ∨ -b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ p_236 ∨ break c in DIMACS: -22580 -22581 22582 236 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{236, 1}_2 ∧ -b^{236, 1}_1 ∧ -b^{236, 1}_0 ∧ true) c in CNF: c -b^{236, 1}_2 ∨ b^{236, 1}_1 ∨ b^{236, 1}_0 ∨ false c in DIMACS: -22580 22581 22582 0 c 3 does not represent an automaton state. c -(-b^{236, 1}_2 ∧ b^{236, 1}_1 ∧ b^{236, 1}_0 ∧ true) c in CNF: c b^{236, 1}_2 ∨ -b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ false c in DIMACS: 22580 -22581 -22582 0 c -3 does not represent an automaton state. c -( b^{236, 1}_2 ∧ b^{236, 1}_1 ∧ b^{236, 1}_0 ∧ true) c in CNF: c -b^{236, 1}_2 ∨ -b^{236, 1}_1 ∨ -b^{236, 1}_0 ∨ false c in DIMACS: -22580 -22581 -22582 0 c i = 2 c -2+1 --> -1 c ( b^{236, 2}_2 ∧ b^{236, 2}_1 ∧ -b^{236, 2}_0 ∧ p_472) -> ( b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ b^{236, 3}_0) c in CNF: c -b^{236, 2}_2 ∨ -b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ -p_472 ∨ b^{236, 3}_2 c -b^{236, 2}_2 ∨ -b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ -p_472 ∨ -b^{236, 3}_1 c -b^{236, 2}_2 ∨ -b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ -p_472 ∨ b^{236, 3}_0 c in DIMACS: -22583 -22584 22585 -472 22586 0 -22583 -22584 22585 -472 -22587 0 -22583 -22584 22585 -472 22588 0 c -1+1 --> 0 c ( b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ b^{236, 2}_0 ∧ p_472) -> (-b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ -b^{236, 3}_0) c in CNF: c -b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ -p_472 ∨ -b^{236, 3}_2 c -b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ -p_472 ∨ -b^{236, 3}_1 c -b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ -p_472 ∨ -b^{236, 3}_0 c in DIMACS: -22583 22584 -22585 -472 -22586 0 -22583 22584 -22585 -472 -22587 0 -22583 22584 -22585 -472 -22588 0 c 0+1 --> 1 c (-b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ -b^{236, 2}_0 ∧ p_472) -> (-b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ b^{236, 3}_0) c in CNF: c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ -p_472 ∨ -b^{236, 3}_2 c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ -p_472 ∨ -b^{236, 3}_1 c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ -p_472 ∨ b^{236, 3}_0 c in DIMACS: 22583 22584 22585 -472 -22586 0 22583 22584 22585 -472 -22587 0 22583 22584 22585 -472 22588 0 c 1+1 --> 2 c (-b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ b^{236, 2}_0 ∧ p_472) -> (-b^{236, 3}_2 ∧ b^{236, 3}_1 ∧ -b^{236, 3}_0) c in CNF: c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ -p_472 ∨ -b^{236, 3}_2 c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ -p_472 ∨ b^{236, 3}_1 c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ -p_472 ∨ -b^{236, 3}_0 c in DIMACS: 22583 22584 -22585 -472 -22586 0 22583 22584 -22585 -472 22587 0 22583 22584 -22585 -472 -22588 0 c 2+1 --> break c (-b^{236, 2}_2 ∧ b^{236, 2}_1 ∧ -b^{236, 2}_0 ∧ p_472) -> break c in CNF: c b^{236, 2}_2 ∨ -b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ -p_472 ∨ break c in DIMACS: 22583 -22584 22585 -472 1162 0 c 2-1 --> 1 c (-b^{236, 2}_2 ∧ b^{236, 2}_1 ∧ -b^{236, 2}_0 ∧ -p_472) -> (-b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ b^{236, 3}_0) c in CNF: c b^{236, 2}_2 ∨ -b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ p_472 ∨ -b^{236, 3}_2 c b^{236, 2}_2 ∨ -b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ p_472 ∨ -b^{236, 3}_1 c b^{236, 2}_2 ∨ -b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ p_472 ∨ b^{236, 3}_0 c in DIMACS: 22583 -22584 22585 472 -22586 0 22583 -22584 22585 472 -22587 0 22583 -22584 22585 472 22588 0 c 1-1 --> 0 c (-b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ b^{236, 2}_0 ∧ -p_472) -> (-b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ -b^{236, 3}_0) c in CNF: c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ p_472 ∨ -b^{236, 3}_2 c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ p_472 ∨ -b^{236, 3}_1 c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ p_472 ∨ -b^{236, 3}_0 c in DIMACS: 22583 22584 -22585 472 -22586 0 22583 22584 -22585 472 -22587 0 22583 22584 -22585 472 -22588 0 c 0-1 --> -1 c (-b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ -b^{236, 2}_0 ∧ -p_472) -> ( b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ b^{236, 3}_0) c in CNF: c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ p_472 ∨ b^{236, 3}_2 c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ p_472 ∨ -b^{236, 3}_1 c b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ p_472 ∨ b^{236, 3}_0 c in DIMACS: 22583 22584 22585 472 22586 0 22583 22584 22585 472 -22587 0 22583 22584 22585 472 22588 0 c -1-1 --> -2 c ( b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ b^{236, 2}_0 ∧ -p_472) -> ( b^{236, 3}_2 ∧ b^{236, 3}_1 ∧ -b^{236, 3}_0) c in CNF: c -b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ p_472 ∨ b^{236, 3}_2 c -b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ p_472 ∨ b^{236, 3}_1 c -b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ p_472 ∨ -b^{236, 3}_0 c in DIMACS: -22583 22584 -22585 472 22586 0 -22583 22584 -22585 472 22587 0 -22583 22584 -22585 472 -22588 0 c -2-1 --> break c ( b^{236, 2}_2 ∧ b^{236, 2}_1 ∧ -b^{236, 2}_0 ∧ -p_472) -> break c in CNF: c -b^{236, 2}_2 ∨ -b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ p_472 ∨ break c in DIMACS: -22583 -22584 22585 472 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{236, 2}_2 ∧ -b^{236, 2}_1 ∧ -b^{236, 2}_0 ∧ true) c in CNF: c -b^{236, 2}_2 ∨ b^{236, 2}_1 ∨ b^{236, 2}_0 ∨ false c in DIMACS: -22583 22584 22585 0 c 3 does not represent an automaton state. c -(-b^{236, 2}_2 ∧ b^{236, 2}_1 ∧ b^{236, 2}_0 ∧ true) c in CNF: c b^{236, 2}_2 ∨ -b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ false c in DIMACS: 22583 -22584 -22585 0 c -3 does not represent an automaton state. c -( b^{236, 2}_2 ∧ b^{236, 2}_1 ∧ b^{236, 2}_0 ∧ true) c in CNF: c -b^{236, 2}_2 ∨ -b^{236, 2}_1 ∨ -b^{236, 2}_0 ∨ false c in DIMACS: -22583 -22584 -22585 0 c i = 3 c -2+1 --> -1 c ( b^{236, 3}_2 ∧ b^{236, 3}_1 ∧ -b^{236, 3}_0 ∧ p_708) -> ( b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ b^{236, 4}_0) c in CNF: c -b^{236, 3}_2 ∨ -b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ -p_708 ∨ b^{236, 4}_2 c -b^{236, 3}_2 ∨ -b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ -p_708 ∨ -b^{236, 4}_1 c -b^{236, 3}_2 ∨ -b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ -p_708 ∨ b^{236, 4}_0 c in DIMACS: -22586 -22587 22588 -708 22589 0 -22586 -22587 22588 -708 -22590 0 -22586 -22587 22588 -708 22591 0 c -1+1 --> 0 c ( b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ b^{236, 3}_0 ∧ p_708) -> (-b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ -b^{236, 4}_0) c in CNF: c -b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ -p_708 ∨ -b^{236, 4}_2 c -b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ -p_708 ∨ -b^{236, 4}_1 c -b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ -p_708 ∨ -b^{236, 4}_0 c in DIMACS: -22586 22587 -22588 -708 -22589 0 -22586 22587 -22588 -708 -22590 0 -22586 22587 -22588 -708 -22591 0 c 0+1 --> 1 c (-b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ -b^{236, 3}_0 ∧ p_708) -> (-b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ b^{236, 4}_0) c in CNF: c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ -p_708 ∨ -b^{236, 4}_2 c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ -p_708 ∨ -b^{236, 4}_1 c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ -p_708 ∨ b^{236, 4}_0 c in DIMACS: 22586 22587 22588 -708 -22589 0 22586 22587 22588 -708 -22590 0 22586 22587 22588 -708 22591 0 c 1+1 --> 2 c (-b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ b^{236, 3}_0 ∧ p_708) -> (-b^{236, 4}_2 ∧ b^{236, 4}_1 ∧ -b^{236, 4}_0) c in CNF: c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ -p_708 ∨ -b^{236, 4}_2 c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ -p_708 ∨ b^{236, 4}_1 c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ -p_708 ∨ -b^{236, 4}_0 c in DIMACS: 22586 22587 -22588 -708 -22589 0 22586 22587 -22588 -708 22590 0 22586 22587 -22588 -708 -22591 0 c 2+1 --> break c (-b^{236, 3}_2 ∧ b^{236, 3}_1 ∧ -b^{236, 3}_0 ∧ p_708) -> break c in CNF: c b^{236, 3}_2 ∨ -b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ -p_708 ∨ break c in DIMACS: 22586 -22587 22588 -708 1162 0 c 2-1 --> 1 c (-b^{236, 3}_2 ∧ b^{236, 3}_1 ∧ -b^{236, 3}_0 ∧ -p_708) -> (-b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ b^{236, 4}_0) c in CNF: c b^{236, 3}_2 ∨ -b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ p_708 ∨ -b^{236, 4}_2 c b^{236, 3}_2 ∨ -b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ p_708 ∨ -b^{236, 4}_1 c b^{236, 3}_2 ∨ -b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ p_708 ∨ b^{236, 4}_0 c in DIMACS: 22586 -22587 22588 708 -22589 0 22586 -22587 22588 708 -22590 0 22586 -22587 22588 708 22591 0 c 1-1 --> 0 c (-b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ b^{236, 3}_0 ∧ -p_708) -> (-b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ -b^{236, 4}_0) c in CNF: c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ p_708 ∨ -b^{236, 4}_2 c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ p_708 ∨ -b^{236, 4}_1 c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ p_708 ∨ -b^{236, 4}_0 c in DIMACS: 22586 22587 -22588 708 -22589 0 22586 22587 -22588 708 -22590 0 22586 22587 -22588 708 -22591 0 c 0-1 --> -1 c (-b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ -b^{236, 3}_0 ∧ -p_708) -> ( b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ b^{236, 4}_0) c in CNF: c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ p_708 ∨ b^{236, 4}_2 c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ p_708 ∨ -b^{236, 4}_1 c b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ p_708 ∨ b^{236, 4}_0 c in DIMACS: 22586 22587 22588 708 22589 0 22586 22587 22588 708 -22590 0 22586 22587 22588 708 22591 0 c -1-1 --> -2 c ( b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ b^{236, 3}_0 ∧ -p_708) -> ( b^{236, 4}_2 ∧ b^{236, 4}_1 ∧ -b^{236, 4}_0) c in CNF: c -b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ p_708 ∨ b^{236, 4}_2 c -b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ p_708 ∨ b^{236, 4}_1 c -b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ p_708 ∨ -b^{236, 4}_0 c in DIMACS: -22586 22587 -22588 708 22589 0 -22586 22587 -22588 708 22590 0 -22586 22587 -22588 708 -22591 0 c -2-1 --> break c ( b^{236, 3}_2 ∧ b^{236, 3}_1 ∧ -b^{236, 3}_0 ∧ -p_708) -> break c in CNF: c -b^{236, 3}_2 ∨ -b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ p_708 ∨ break c in DIMACS: -22586 -22587 22588 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{236, 3}_2 ∧ -b^{236, 3}_1 ∧ -b^{236, 3}_0 ∧ true) c in CNF: c -b^{236, 3}_2 ∨ b^{236, 3}_1 ∨ b^{236, 3}_0 ∨ false c in DIMACS: -22586 22587 22588 0 c 3 does not represent an automaton state. c -(-b^{236, 3}_2 ∧ b^{236, 3}_1 ∧ b^{236, 3}_0 ∧ true) c in CNF: c b^{236, 3}_2 ∨ -b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ false c in DIMACS: 22586 -22587 -22588 0 c -3 does not represent an automaton state. c -( b^{236, 3}_2 ∧ b^{236, 3}_1 ∧ b^{236, 3}_0 ∧ true) c in CNF: c -b^{236, 3}_2 ∨ -b^{236, 3}_1 ∨ -b^{236, 3}_0 ∨ false c in DIMACS: -22586 -22587 -22588 0 c i = 4 c -2+1 --> -1 c ( b^{236, 4}_2 ∧ b^{236, 4}_1 ∧ -b^{236, 4}_0 ∧ p_944) -> ( b^{236, 5}_2 ∧ -b^{236, 5}_1 ∧ b^{236, 5}_0) c in CNF: c -b^{236, 4}_2 ∨ -b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ -p_944 ∨ b^{236, 5}_2 c -b^{236, 4}_2 ∨ -b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ -p_944 ∨ -b^{236, 5}_1 c -b^{236, 4}_2 ∨ -b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ -p_944 ∨ b^{236, 5}_0 c in DIMACS: -22589 -22590 22591 -944 22592 0 -22589 -22590 22591 -944 -22593 0 -22589 -22590 22591 -944 22594 0 c -1+1 --> 0 c ( b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ b^{236, 4}_0 ∧ p_944) -> (-b^{236, 5}_2 ∧ -b^{236, 5}_1 ∧ -b^{236, 5}_0) c in CNF: c -b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ -p_944 ∨ -b^{236, 5}_2 c -b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ -p_944 ∨ -b^{236, 5}_1 c -b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ -p_944 ∨ -b^{236, 5}_0 c in DIMACS: -22589 22590 -22591 -944 -22592 0 -22589 22590 -22591 -944 -22593 0 -22589 22590 -22591 -944 -22594 0 c 0+1 --> 1 c (-b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ -b^{236, 4}_0 ∧ p_944) -> (-b^{236, 5}_2 ∧ -b^{236, 5}_1 ∧ b^{236, 5}_0) c in CNF: c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ -p_944 ∨ -b^{236, 5}_2 c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ -p_944 ∨ -b^{236, 5}_1 c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ -p_944 ∨ b^{236, 5}_0 c in DIMACS: 22589 22590 22591 -944 -22592 0 22589 22590 22591 -944 -22593 0 22589 22590 22591 -944 22594 0 c 1+1 --> 2 c (-b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ b^{236, 4}_0 ∧ p_944) -> (-b^{236, 5}_2 ∧ b^{236, 5}_1 ∧ -b^{236, 5}_0) c in CNF: c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ -p_944 ∨ -b^{236, 5}_2 c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ -p_944 ∨ b^{236, 5}_1 c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ -p_944 ∨ -b^{236, 5}_0 c in DIMACS: 22589 22590 -22591 -944 -22592 0 22589 22590 -22591 -944 22593 0 22589 22590 -22591 -944 -22594 0 c 2+1 --> break c (-b^{236, 4}_2 ∧ b^{236, 4}_1 ∧ -b^{236, 4}_0 ∧ p_944) -> break c in CNF: c b^{236, 4}_2 ∨ -b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ -p_944 ∨ break c in DIMACS: 22589 -22590 22591 -944 1162 0 c 2-1 --> 1 c (-b^{236, 4}_2 ∧ b^{236, 4}_1 ∧ -b^{236, 4}_0 ∧ -p_944) -> (-b^{236, 5}_2 ∧ -b^{236, 5}_1 ∧ b^{236, 5}_0) c in CNF: c b^{236, 4}_2 ∨ -b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ p_944 ∨ -b^{236, 5}_2 c b^{236, 4}_2 ∨ -b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ p_944 ∨ -b^{236, 5}_1 c b^{236, 4}_2 ∨ -b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ p_944 ∨ b^{236, 5}_0 c in DIMACS: 22589 -22590 22591 944 -22592 0 22589 -22590 22591 944 -22593 0 22589 -22590 22591 944 22594 0 c 1-1 --> 0 c (-b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ b^{236, 4}_0 ∧ -p_944) -> (-b^{236, 5}_2 ∧ -b^{236, 5}_1 ∧ -b^{236, 5}_0) c in CNF: c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ p_944 ∨ -b^{236, 5}_2 c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ p_944 ∨ -b^{236, 5}_1 c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ p_944 ∨ -b^{236, 5}_0 c in DIMACS: 22589 22590 -22591 944 -22592 0 22589 22590 -22591 944 -22593 0 22589 22590 -22591 944 -22594 0 c 0-1 --> -1 c (-b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ -b^{236, 4}_0 ∧ -p_944) -> ( b^{236, 5}_2 ∧ -b^{236, 5}_1 ∧ b^{236, 5}_0) c in CNF: c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ p_944 ∨ b^{236, 5}_2 c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ p_944 ∨ -b^{236, 5}_1 c b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ p_944 ∨ b^{236, 5}_0 c in DIMACS: 22589 22590 22591 944 22592 0 22589 22590 22591 944 -22593 0 22589 22590 22591 944 22594 0 c -1-1 --> -2 c ( b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ b^{236, 4}_0 ∧ -p_944) -> ( b^{236, 5}_2 ∧ b^{236, 5}_1 ∧ -b^{236, 5}_0) c in CNF: c -b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ p_944 ∨ b^{236, 5}_2 c -b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ p_944 ∨ b^{236, 5}_1 c -b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ p_944 ∨ -b^{236, 5}_0 c in DIMACS: -22589 22590 -22591 944 22592 0 -22589 22590 -22591 944 22593 0 -22589 22590 -22591 944 -22594 0 c -2-1 --> break c ( b^{236, 4}_2 ∧ b^{236, 4}_1 ∧ -b^{236, 4}_0 ∧ -p_944) -> break c in CNF: c -b^{236, 4}_2 ∨ -b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ p_944 ∨ break c in DIMACS: -22589 -22590 22591 944 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{236, 4}_2 ∧ -b^{236, 4}_1 ∧ -b^{236, 4}_0 ∧ true) c in CNF: c -b^{236, 4}_2 ∨ b^{236, 4}_1 ∨ b^{236, 4}_0 ∨ false c in DIMACS: -22589 22590 22591 0 c 3 does not represent an automaton state. c -(-b^{236, 4}_2 ∧ b^{236, 4}_1 ∧ b^{236, 4}_0 ∧ true) c in CNF: c b^{236, 4}_2 ∨ -b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ false c in DIMACS: 22589 -22590 -22591 0 c -3 does not represent an automaton state. c -( b^{236, 4}_2 ∧ b^{236, 4}_1 ∧ b^{236, 4}_0 ∧ true) c in CNF: c -b^{236, 4}_2 ∨ -b^{236, 4}_1 ∨ -b^{236, 4}_0 ∨ false c in DIMACS: -22589 -22590 -22591 0 c INIT for k = 237 c -b^{237, 1}_2 c -b^{237, 1}_1 c -b^{237, 1}_0 c in DIMACS: -22595 0 -22596 0 -22597 0 c Transitions for k = 237 c i = 1 c -2+1 --> -1 c ( b^{237, 1}_2 ∧ b^{237, 1}_1 ∧ -b^{237, 1}_0 ∧ p_237) -> ( b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ b^{237, 2}_0) c in CNF: c -b^{237, 1}_2 ∨ -b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ -p_237 ∨ b^{237, 2}_2 c -b^{237, 1}_2 ∨ -b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ -p_237 ∨ -b^{237, 2}_1 c -b^{237, 1}_2 ∨ -b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ -p_237 ∨ b^{237, 2}_0 c in DIMACS: -22595 -22596 22597 -237 22598 0 -22595 -22596 22597 -237 -22599 0 -22595 -22596 22597 -237 22600 0 c -1+1 --> 0 c ( b^{237, 1}_2 ∧ -b^{237, 1}_1 ∧ b^{237, 1}_0 ∧ p_237) -> (-b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ -b^{237, 2}_0) c in CNF: c -b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ -p_237 ∨ -b^{237, 2}_2 c -b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ -p_237 ∨ -b^{237, 2}_1 c -b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ -p_237 ∨ -b^{237, 2}_0 c in DIMACS: -22595 22596 -22597 -237 -22598 0 -22595 22596 -22597 -237 -22599 0 -22595 22596 -22597 -237 -22600 0 c 0+1 --> 1 c (-b^{237, 1}_2 ∧ -b^{237, 1}_1 ∧ -b^{237, 1}_0 ∧ p_237) -> (-b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ b^{237, 2}_0) c in CNF: c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ -p_237 ∨ -b^{237, 2}_2 c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ -p_237 ∨ -b^{237, 2}_1 c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ -p_237 ∨ b^{237, 2}_0 c in DIMACS: 22595 22596 22597 -237 -22598 0 22595 22596 22597 -237 -22599 0 22595 22596 22597 -237 22600 0 c 1+1 --> 2 c (-b^{237, 1}_2 ∧ -b^{237, 1}_1 ∧ b^{237, 1}_0 ∧ p_237) -> (-b^{237, 2}_2 ∧ b^{237, 2}_1 ∧ -b^{237, 2}_0) c in CNF: c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ -p_237 ∨ -b^{237, 2}_2 c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ -p_237 ∨ b^{237, 2}_1 c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ -p_237 ∨ -b^{237, 2}_0 c in DIMACS: 22595 22596 -22597 -237 -22598 0 22595 22596 -22597 -237 22599 0 22595 22596 -22597 -237 -22600 0 c 2+1 --> break c (-b^{237, 1}_2 ∧ b^{237, 1}_1 ∧ -b^{237, 1}_0 ∧ p_237) -> break c in CNF: c b^{237, 1}_2 ∨ -b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ -p_237 ∨ break c in DIMACS: 22595 -22596 22597 -237 1162 0 c 2-1 --> 1 c (-b^{237, 1}_2 ∧ b^{237, 1}_1 ∧ -b^{237, 1}_0 ∧ -p_237) -> (-b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ b^{237, 2}_0) c in CNF: c b^{237, 1}_2 ∨ -b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ p_237 ∨ -b^{237, 2}_2 c b^{237, 1}_2 ∨ -b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ p_237 ∨ -b^{237, 2}_1 c b^{237, 1}_2 ∨ -b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ p_237 ∨ b^{237, 2}_0 c in DIMACS: 22595 -22596 22597 237 -22598 0 22595 -22596 22597 237 -22599 0 22595 -22596 22597 237 22600 0 c 1-1 --> 0 c (-b^{237, 1}_2 ∧ -b^{237, 1}_1 ∧ b^{237, 1}_0 ∧ -p_237) -> (-b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ -b^{237, 2}_0) c in CNF: c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ p_237 ∨ -b^{237, 2}_2 c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ p_237 ∨ -b^{237, 2}_1 c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ p_237 ∨ -b^{237, 2}_0 c in DIMACS: 22595 22596 -22597 237 -22598 0 22595 22596 -22597 237 -22599 0 22595 22596 -22597 237 -22600 0 c 0-1 --> -1 c (-b^{237, 1}_2 ∧ -b^{237, 1}_1 ∧ -b^{237, 1}_0 ∧ -p_237) -> ( b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ b^{237, 2}_0) c in CNF: c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ p_237 ∨ b^{237, 2}_2 c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ p_237 ∨ -b^{237, 2}_1 c b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ p_237 ∨ b^{237, 2}_0 c in DIMACS: 22595 22596 22597 237 22598 0 22595 22596 22597 237 -22599 0 22595 22596 22597 237 22600 0 c -1-1 --> -2 c ( b^{237, 1}_2 ∧ -b^{237, 1}_1 ∧ b^{237, 1}_0 ∧ -p_237) -> ( b^{237, 2}_2 ∧ b^{237, 2}_1 ∧ -b^{237, 2}_0) c in CNF: c -b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ p_237 ∨ b^{237, 2}_2 c -b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ p_237 ∨ b^{237, 2}_1 c -b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ p_237 ∨ -b^{237, 2}_0 c in DIMACS: -22595 22596 -22597 237 22598 0 -22595 22596 -22597 237 22599 0 -22595 22596 -22597 237 -22600 0 c -2-1 --> break c ( b^{237, 1}_2 ∧ b^{237, 1}_1 ∧ -b^{237, 1}_0 ∧ -p_237) -> break c in CNF: c -b^{237, 1}_2 ∨ -b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ p_237 ∨ break c in DIMACS: -22595 -22596 22597 237 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{237, 1}_2 ∧ -b^{237, 1}_1 ∧ -b^{237, 1}_0 ∧ true) c in CNF: c -b^{237, 1}_2 ∨ b^{237, 1}_1 ∨ b^{237, 1}_0 ∨ false c in DIMACS: -22595 22596 22597 0 c 3 does not represent an automaton state. c -(-b^{237, 1}_2 ∧ b^{237, 1}_1 ∧ b^{237, 1}_0 ∧ true) c in CNF: c b^{237, 1}_2 ∨ -b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ false c in DIMACS: 22595 -22596 -22597 0 c -3 does not represent an automaton state. c -( b^{237, 1}_2 ∧ b^{237, 1}_1 ∧ b^{237, 1}_0 ∧ true) c in CNF: c -b^{237, 1}_2 ∨ -b^{237, 1}_1 ∨ -b^{237, 1}_0 ∨ false c in DIMACS: -22595 -22596 -22597 0 c i = 2 c -2+1 --> -1 c ( b^{237, 2}_2 ∧ b^{237, 2}_1 ∧ -b^{237, 2}_0 ∧ p_474) -> ( b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ b^{237, 3}_0) c in CNF: c -b^{237, 2}_2 ∨ -b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ -p_474 ∨ b^{237, 3}_2 c -b^{237, 2}_2 ∨ -b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ -p_474 ∨ -b^{237, 3}_1 c -b^{237, 2}_2 ∨ -b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ -p_474 ∨ b^{237, 3}_0 c in DIMACS: -22598 -22599 22600 -474 22601 0 -22598 -22599 22600 -474 -22602 0 -22598 -22599 22600 -474 22603 0 c -1+1 --> 0 c ( b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ b^{237, 2}_0 ∧ p_474) -> (-b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ -b^{237, 3}_0) c in CNF: c -b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ -p_474 ∨ -b^{237, 3}_2 c -b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ -p_474 ∨ -b^{237, 3}_1 c -b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ -p_474 ∨ -b^{237, 3}_0 c in DIMACS: -22598 22599 -22600 -474 -22601 0 -22598 22599 -22600 -474 -22602 0 -22598 22599 -22600 -474 -22603 0 c 0+1 --> 1 c (-b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ -b^{237, 2}_0 ∧ p_474) -> (-b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ b^{237, 3}_0) c in CNF: c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ -p_474 ∨ -b^{237, 3}_2 c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ -p_474 ∨ -b^{237, 3}_1 c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ -p_474 ∨ b^{237, 3}_0 c in DIMACS: 22598 22599 22600 -474 -22601 0 22598 22599 22600 -474 -22602 0 22598 22599 22600 -474 22603 0 c 1+1 --> 2 c (-b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ b^{237, 2}_0 ∧ p_474) -> (-b^{237, 3}_2 ∧ b^{237, 3}_1 ∧ -b^{237, 3}_0) c in CNF: c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ -p_474 ∨ -b^{237, 3}_2 c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ -p_474 ∨ b^{237, 3}_1 c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ -p_474 ∨ -b^{237, 3}_0 c in DIMACS: 22598 22599 -22600 -474 -22601 0 22598 22599 -22600 -474 22602 0 22598 22599 -22600 -474 -22603 0 c 2+1 --> break c (-b^{237, 2}_2 ∧ b^{237, 2}_1 ∧ -b^{237, 2}_0 ∧ p_474) -> break c in CNF: c b^{237, 2}_2 ∨ -b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ -p_474 ∨ break c in DIMACS: 22598 -22599 22600 -474 1162 0 c 2-1 --> 1 c (-b^{237, 2}_2 ∧ b^{237, 2}_1 ∧ -b^{237, 2}_0 ∧ -p_474) -> (-b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ b^{237, 3}_0) c in CNF: c b^{237, 2}_2 ∨ -b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ p_474 ∨ -b^{237, 3}_2 c b^{237, 2}_2 ∨ -b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ p_474 ∨ -b^{237, 3}_1 c b^{237, 2}_2 ∨ -b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ p_474 ∨ b^{237, 3}_0 c in DIMACS: 22598 -22599 22600 474 -22601 0 22598 -22599 22600 474 -22602 0 22598 -22599 22600 474 22603 0 c 1-1 --> 0 c (-b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ b^{237, 2}_0 ∧ -p_474) -> (-b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ -b^{237, 3}_0) c in CNF: c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ p_474 ∨ -b^{237, 3}_2 c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ p_474 ∨ -b^{237, 3}_1 c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ p_474 ∨ -b^{237, 3}_0 c in DIMACS: 22598 22599 -22600 474 -22601 0 22598 22599 -22600 474 -22602 0 22598 22599 -22600 474 -22603 0 c 0-1 --> -1 c (-b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ -b^{237, 2}_0 ∧ -p_474) -> ( b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ b^{237, 3}_0) c in CNF: c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ p_474 ∨ b^{237, 3}_2 c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ p_474 ∨ -b^{237, 3}_1 c b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ p_474 ∨ b^{237, 3}_0 c in DIMACS: 22598 22599 22600 474 22601 0 22598 22599 22600 474 -22602 0 22598 22599 22600 474 22603 0 c -1-1 --> -2 c ( b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ b^{237, 2}_0 ∧ -p_474) -> ( b^{237, 3}_2 ∧ b^{237, 3}_1 ∧ -b^{237, 3}_0) c in CNF: c -b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ p_474 ∨ b^{237, 3}_2 c -b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ p_474 ∨ b^{237, 3}_1 c -b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ p_474 ∨ -b^{237, 3}_0 c in DIMACS: -22598 22599 -22600 474 22601 0 -22598 22599 -22600 474 22602 0 -22598 22599 -22600 474 -22603 0 c -2-1 --> break c ( b^{237, 2}_2 ∧ b^{237, 2}_1 ∧ -b^{237, 2}_0 ∧ -p_474) -> break c in CNF: c -b^{237, 2}_2 ∨ -b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ p_474 ∨ break c in DIMACS: -22598 -22599 22600 474 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{237, 2}_2 ∧ -b^{237, 2}_1 ∧ -b^{237, 2}_0 ∧ true) c in CNF: c -b^{237, 2}_2 ∨ b^{237, 2}_1 ∨ b^{237, 2}_0 ∨ false c in DIMACS: -22598 22599 22600 0 c 3 does not represent an automaton state. c -(-b^{237, 2}_2 ∧ b^{237, 2}_1 ∧ b^{237, 2}_0 ∧ true) c in CNF: c b^{237, 2}_2 ∨ -b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ false c in DIMACS: 22598 -22599 -22600 0 c -3 does not represent an automaton state. c -( b^{237, 2}_2 ∧ b^{237, 2}_1 ∧ b^{237, 2}_0 ∧ true) c in CNF: c -b^{237, 2}_2 ∨ -b^{237, 2}_1 ∨ -b^{237, 2}_0 ∨ false c in DIMACS: -22598 -22599 -22600 0 c i = 3 c -2+1 --> -1 c ( b^{237, 3}_2 ∧ b^{237, 3}_1 ∧ -b^{237, 3}_0 ∧ p_711) -> ( b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ b^{237, 4}_0) c in CNF: c -b^{237, 3}_2 ∨ -b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ -p_711 ∨ b^{237, 4}_2 c -b^{237, 3}_2 ∨ -b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ -p_711 ∨ -b^{237, 4}_1 c -b^{237, 3}_2 ∨ -b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ -p_711 ∨ b^{237, 4}_0 c in DIMACS: -22601 -22602 22603 -711 22604 0 -22601 -22602 22603 -711 -22605 0 -22601 -22602 22603 -711 22606 0 c -1+1 --> 0 c ( b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ b^{237, 3}_0 ∧ p_711) -> (-b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ -b^{237, 4}_0) c in CNF: c -b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ -p_711 ∨ -b^{237, 4}_2 c -b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ -p_711 ∨ -b^{237, 4}_1 c -b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ -p_711 ∨ -b^{237, 4}_0 c in DIMACS: -22601 22602 -22603 -711 -22604 0 -22601 22602 -22603 -711 -22605 0 -22601 22602 -22603 -711 -22606 0 c 0+1 --> 1 c (-b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ -b^{237, 3}_0 ∧ p_711) -> (-b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ b^{237, 4}_0) c in CNF: c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ -p_711 ∨ -b^{237, 4}_2 c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ -p_711 ∨ -b^{237, 4}_1 c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ -p_711 ∨ b^{237, 4}_0 c in DIMACS: 22601 22602 22603 -711 -22604 0 22601 22602 22603 -711 -22605 0 22601 22602 22603 -711 22606 0 c 1+1 --> 2 c (-b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ b^{237, 3}_0 ∧ p_711) -> (-b^{237, 4}_2 ∧ b^{237, 4}_1 ∧ -b^{237, 4}_0) c in CNF: c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ -p_711 ∨ -b^{237, 4}_2 c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ -p_711 ∨ b^{237, 4}_1 c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ -p_711 ∨ -b^{237, 4}_0 c in DIMACS: 22601 22602 -22603 -711 -22604 0 22601 22602 -22603 -711 22605 0 22601 22602 -22603 -711 -22606 0 c 2+1 --> break c (-b^{237, 3}_2 ∧ b^{237, 3}_1 ∧ -b^{237, 3}_0 ∧ p_711) -> break c in CNF: c b^{237, 3}_2 ∨ -b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ -p_711 ∨ break c in DIMACS: 22601 -22602 22603 -711 1162 0 c 2-1 --> 1 c (-b^{237, 3}_2 ∧ b^{237, 3}_1 ∧ -b^{237, 3}_0 ∧ -p_711) -> (-b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ b^{237, 4}_0) c in CNF: c b^{237, 3}_2 ∨ -b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ p_711 ∨ -b^{237, 4}_2 c b^{237, 3}_2 ∨ -b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ p_711 ∨ -b^{237, 4}_1 c b^{237, 3}_2 ∨ -b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ p_711 ∨ b^{237, 4}_0 c in DIMACS: 22601 -22602 22603 711 -22604 0 22601 -22602 22603 711 -22605 0 22601 -22602 22603 711 22606 0 c 1-1 --> 0 c (-b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ b^{237, 3}_0 ∧ -p_711) -> (-b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ -b^{237, 4}_0) c in CNF: c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ p_711 ∨ -b^{237, 4}_2 c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ p_711 ∨ -b^{237, 4}_1 c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ p_711 ∨ -b^{237, 4}_0 c in DIMACS: 22601 22602 -22603 711 -22604 0 22601 22602 -22603 711 -22605 0 22601 22602 -22603 711 -22606 0 c 0-1 --> -1 c (-b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ -b^{237, 3}_0 ∧ -p_711) -> ( b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ b^{237, 4}_0) c in CNF: c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ p_711 ∨ b^{237, 4}_2 c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ p_711 ∨ -b^{237, 4}_1 c b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ p_711 ∨ b^{237, 4}_0 c in DIMACS: 22601 22602 22603 711 22604 0 22601 22602 22603 711 -22605 0 22601 22602 22603 711 22606 0 c -1-1 --> -2 c ( b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ b^{237, 3}_0 ∧ -p_711) -> ( b^{237, 4}_2 ∧ b^{237, 4}_1 ∧ -b^{237, 4}_0) c in CNF: c -b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ p_711 ∨ b^{237, 4}_2 c -b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ p_711 ∨ b^{237, 4}_1 c -b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ p_711 ∨ -b^{237, 4}_0 c in DIMACS: -22601 22602 -22603 711 22604 0 -22601 22602 -22603 711 22605 0 -22601 22602 -22603 711 -22606 0 c -2-1 --> break c ( b^{237, 3}_2 ∧ b^{237, 3}_1 ∧ -b^{237, 3}_0 ∧ -p_711) -> break c in CNF: c -b^{237, 3}_2 ∨ -b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ p_711 ∨ break c in DIMACS: -22601 -22602 22603 711 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{237, 3}_2 ∧ -b^{237, 3}_1 ∧ -b^{237, 3}_0 ∧ true) c in CNF: c -b^{237, 3}_2 ∨ b^{237, 3}_1 ∨ b^{237, 3}_0 ∨ false c in DIMACS: -22601 22602 22603 0 c 3 does not represent an automaton state. c -(-b^{237, 3}_2 ∧ b^{237, 3}_1 ∧ b^{237, 3}_0 ∧ true) c in CNF: c b^{237, 3}_2 ∨ -b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ false c in DIMACS: 22601 -22602 -22603 0 c -3 does not represent an automaton state. c -( b^{237, 3}_2 ∧ b^{237, 3}_1 ∧ b^{237, 3}_0 ∧ true) c in CNF: c -b^{237, 3}_2 ∨ -b^{237, 3}_1 ∨ -b^{237, 3}_0 ∨ false c in DIMACS: -22601 -22602 -22603 0 c i = 4 c -2+1 --> -1 c ( b^{237, 4}_2 ∧ b^{237, 4}_1 ∧ -b^{237, 4}_0 ∧ p_948) -> ( b^{237, 5}_2 ∧ -b^{237, 5}_1 ∧ b^{237, 5}_0) c in CNF: c -b^{237, 4}_2 ∨ -b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ -p_948 ∨ b^{237, 5}_2 c -b^{237, 4}_2 ∨ -b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ -p_948 ∨ -b^{237, 5}_1 c -b^{237, 4}_2 ∨ -b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ -p_948 ∨ b^{237, 5}_0 c in DIMACS: -22604 -22605 22606 -948 22607 0 -22604 -22605 22606 -948 -22608 0 -22604 -22605 22606 -948 22609 0 c -1+1 --> 0 c ( b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ b^{237, 4}_0 ∧ p_948) -> (-b^{237, 5}_2 ∧ -b^{237, 5}_1 ∧ -b^{237, 5}_0) c in CNF: c -b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ -p_948 ∨ -b^{237, 5}_2 c -b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ -p_948 ∨ -b^{237, 5}_1 c -b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ -p_948 ∨ -b^{237, 5}_0 c in DIMACS: -22604 22605 -22606 -948 -22607 0 -22604 22605 -22606 -948 -22608 0 -22604 22605 -22606 -948 -22609 0 c 0+1 --> 1 c (-b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ -b^{237, 4}_0 ∧ p_948) -> (-b^{237, 5}_2 ∧ -b^{237, 5}_1 ∧ b^{237, 5}_0) c in CNF: c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ -p_948 ∨ -b^{237, 5}_2 c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ -p_948 ∨ -b^{237, 5}_1 c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ -p_948 ∨ b^{237, 5}_0 c in DIMACS: 22604 22605 22606 -948 -22607 0 22604 22605 22606 -948 -22608 0 22604 22605 22606 -948 22609 0 c 1+1 --> 2 c (-b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ b^{237, 4}_0 ∧ p_948) -> (-b^{237, 5}_2 ∧ b^{237, 5}_1 ∧ -b^{237, 5}_0) c in CNF: c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ -p_948 ∨ -b^{237, 5}_2 c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ -p_948 ∨ b^{237, 5}_1 c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ -p_948 ∨ -b^{237, 5}_0 c in DIMACS: 22604 22605 -22606 -948 -22607 0 22604 22605 -22606 -948 22608 0 22604 22605 -22606 -948 -22609 0 c 2+1 --> break c (-b^{237, 4}_2 ∧ b^{237, 4}_1 ∧ -b^{237, 4}_0 ∧ p_948) -> break c in CNF: c b^{237, 4}_2 ∨ -b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ -p_948 ∨ break c in DIMACS: 22604 -22605 22606 -948 1162 0 c 2-1 --> 1 c (-b^{237, 4}_2 ∧ b^{237, 4}_1 ∧ -b^{237, 4}_0 ∧ -p_948) -> (-b^{237, 5}_2 ∧ -b^{237, 5}_1 ∧ b^{237, 5}_0) c in CNF: c b^{237, 4}_2 ∨ -b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ p_948 ∨ -b^{237, 5}_2 c b^{237, 4}_2 ∨ -b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ p_948 ∨ -b^{237, 5}_1 c b^{237, 4}_2 ∨ -b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ p_948 ∨ b^{237, 5}_0 c in DIMACS: 22604 -22605 22606 948 -22607 0 22604 -22605 22606 948 -22608 0 22604 -22605 22606 948 22609 0 c 1-1 --> 0 c (-b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ b^{237, 4}_0 ∧ -p_948) -> (-b^{237, 5}_2 ∧ -b^{237, 5}_1 ∧ -b^{237, 5}_0) c in CNF: c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ p_948 ∨ -b^{237, 5}_2 c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ p_948 ∨ -b^{237, 5}_1 c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ p_948 ∨ -b^{237, 5}_0 c in DIMACS: 22604 22605 -22606 948 -22607 0 22604 22605 -22606 948 -22608 0 22604 22605 -22606 948 -22609 0 c 0-1 --> -1 c (-b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ -b^{237, 4}_0 ∧ -p_948) -> ( b^{237, 5}_2 ∧ -b^{237, 5}_1 ∧ b^{237, 5}_0) c in CNF: c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ p_948 ∨ b^{237, 5}_2 c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ p_948 ∨ -b^{237, 5}_1 c b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ p_948 ∨ b^{237, 5}_0 c in DIMACS: 22604 22605 22606 948 22607 0 22604 22605 22606 948 -22608 0 22604 22605 22606 948 22609 0 c -1-1 --> -2 c ( b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ b^{237, 4}_0 ∧ -p_948) -> ( b^{237, 5}_2 ∧ b^{237, 5}_1 ∧ -b^{237, 5}_0) c in CNF: c -b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ p_948 ∨ b^{237, 5}_2 c -b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ p_948 ∨ b^{237, 5}_1 c -b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ p_948 ∨ -b^{237, 5}_0 c in DIMACS: -22604 22605 -22606 948 22607 0 -22604 22605 -22606 948 22608 0 -22604 22605 -22606 948 -22609 0 c -2-1 --> break c ( b^{237, 4}_2 ∧ b^{237, 4}_1 ∧ -b^{237, 4}_0 ∧ -p_948) -> break c in CNF: c -b^{237, 4}_2 ∨ -b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ p_948 ∨ break c in DIMACS: -22604 -22605 22606 948 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{237, 4}_2 ∧ -b^{237, 4}_1 ∧ -b^{237, 4}_0 ∧ true) c in CNF: c -b^{237, 4}_2 ∨ b^{237, 4}_1 ∨ b^{237, 4}_0 ∨ false c in DIMACS: -22604 22605 22606 0 c 3 does not represent an automaton state. c -(-b^{237, 4}_2 ∧ b^{237, 4}_1 ∧ b^{237, 4}_0 ∧ true) c in CNF: c b^{237, 4}_2 ∨ -b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ false c in DIMACS: 22604 -22605 -22606 0 c -3 does not represent an automaton state. c -( b^{237, 4}_2 ∧ b^{237, 4}_1 ∧ b^{237, 4}_0 ∧ true) c in CNF: c -b^{237, 4}_2 ∨ -b^{237, 4}_1 ∨ -b^{237, 4}_0 ∨ false c in DIMACS: -22604 -22605 -22606 0 c INIT for k = 238 c -b^{238, 1}_2 c -b^{238, 1}_1 c -b^{238, 1}_0 c in DIMACS: -22610 0 -22611 0 -22612 0 c Transitions for k = 238 c i = 1 c -2+1 --> -1 c ( b^{238, 1}_2 ∧ b^{238, 1}_1 ∧ -b^{238, 1}_0 ∧ p_238) -> ( b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ b^{238, 2}_0) c in CNF: c -b^{238, 1}_2 ∨ -b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ -p_238 ∨ b^{238, 2}_2 c -b^{238, 1}_2 ∨ -b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ -p_238 ∨ -b^{238, 2}_1 c -b^{238, 1}_2 ∨ -b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ -p_238 ∨ b^{238, 2}_0 c in DIMACS: -22610 -22611 22612 -238 22613 0 -22610 -22611 22612 -238 -22614 0 -22610 -22611 22612 -238 22615 0 c -1+1 --> 0 c ( b^{238, 1}_2 ∧ -b^{238, 1}_1 ∧ b^{238, 1}_0 ∧ p_238) -> (-b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ -b^{238, 2}_0) c in CNF: c -b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ -p_238 ∨ -b^{238, 2}_2 c -b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ -p_238 ∨ -b^{238, 2}_1 c -b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ -p_238 ∨ -b^{238, 2}_0 c in DIMACS: -22610 22611 -22612 -238 -22613 0 -22610 22611 -22612 -238 -22614 0 -22610 22611 -22612 -238 -22615 0 c 0+1 --> 1 c (-b^{238, 1}_2 ∧ -b^{238, 1}_1 ∧ -b^{238, 1}_0 ∧ p_238) -> (-b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ b^{238, 2}_0) c in CNF: c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ -p_238 ∨ -b^{238, 2}_2 c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ -p_238 ∨ -b^{238, 2}_1 c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ -p_238 ∨ b^{238, 2}_0 c in DIMACS: 22610 22611 22612 -238 -22613 0 22610 22611 22612 -238 -22614 0 22610 22611 22612 -238 22615 0 c 1+1 --> 2 c (-b^{238, 1}_2 ∧ -b^{238, 1}_1 ∧ b^{238, 1}_0 ∧ p_238) -> (-b^{238, 2}_2 ∧ b^{238, 2}_1 ∧ -b^{238, 2}_0) c in CNF: c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ -p_238 ∨ -b^{238, 2}_2 c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ -p_238 ∨ b^{238, 2}_1 c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ -p_238 ∨ -b^{238, 2}_0 c in DIMACS: 22610 22611 -22612 -238 -22613 0 22610 22611 -22612 -238 22614 0 22610 22611 -22612 -238 -22615 0 c 2+1 --> break c (-b^{238, 1}_2 ∧ b^{238, 1}_1 ∧ -b^{238, 1}_0 ∧ p_238) -> break c in CNF: c b^{238, 1}_2 ∨ -b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ -p_238 ∨ break c in DIMACS: 22610 -22611 22612 -238 1162 0 c 2-1 --> 1 c (-b^{238, 1}_2 ∧ b^{238, 1}_1 ∧ -b^{238, 1}_0 ∧ -p_238) -> (-b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ b^{238, 2}_0) c in CNF: c b^{238, 1}_2 ∨ -b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ p_238 ∨ -b^{238, 2}_2 c b^{238, 1}_2 ∨ -b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ p_238 ∨ -b^{238, 2}_1 c b^{238, 1}_2 ∨ -b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ p_238 ∨ b^{238, 2}_0 c in DIMACS: 22610 -22611 22612 238 -22613 0 22610 -22611 22612 238 -22614 0 22610 -22611 22612 238 22615 0 c 1-1 --> 0 c (-b^{238, 1}_2 ∧ -b^{238, 1}_1 ∧ b^{238, 1}_0 ∧ -p_238) -> (-b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ -b^{238, 2}_0) c in CNF: c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ p_238 ∨ -b^{238, 2}_2 c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ p_238 ∨ -b^{238, 2}_1 c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ p_238 ∨ -b^{238, 2}_0 c in DIMACS: 22610 22611 -22612 238 -22613 0 22610 22611 -22612 238 -22614 0 22610 22611 -22612 238 -22615 0 c 0-1 --> -1 c (-b^{238, 1}_2 ∧ -b^{238, 1}_1 ∧ -b^{238, 1}_0 ∧ -p_238) -> ( b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ b^{238, 2}_0) c in CNF: c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ p_238 ∨ b^{238, 2}_2 c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ p_238 ∨ -b^{238, 2}_1 c b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ p_238 ∨ b^{238, 2}_0 c in DIMACS: 22610 22611 22612 238 22613 0 22610 22611 22612 238 -22614 0 22610 22611 22612 238 22615 0 c -1-1 --> -2 c ( b^{238, 1}_2 ∧ -b^{238, 1}_1 ∧ b^{238, 1}_0 ∧ -p_238) -> ( b^{238, 2}_2 ∧ b^{238, 2}_1 ∧ -b^{238, 2}_0) c in CNF: c -b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ p_238 ∨ b^{238, 2}_2 c -b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ p_238 ∨ b^{238, 2}_1 c -b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ p_238 ∨ -b^{238, 2}_0 c in DIMACS: -22610 22611 -22612 238 22613 0 -22610 22611 -22612 238 22614 0 -22610 22611 -22612 238 -22615 0 c -2-1 --> break c ( b^{238, 1}_2 ∧ b^{238, 1}_1 ∧ -b^{238, 1}_0 ∧ -p_238) -> break c in CNF: c -b^{238, 1}_2 ∨ -b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ p_238 ∨ break c in DIMACS: -22610 -22611 22612 238 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{238, 1}_2 ∧ -b^{238, 1}_1 ∧ -b^{238, 1}_0 ∧ true) c in CNF: c -b^{238, 1}_2 ∨ b^{238, 1}_1 ∨ b^{238, 1}_0 ∨ false c in DIMACS: -22610 22611 22612 0 c 3 does not represent an automaton state. c -(-b^{238, 1}_2 ∧ b^{238, 1}_1 ∧ b^{238, 1}_0 ∧ true) c in CNF: c b^{238, 1}_2 ∨ -b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ false c in DIMACS: 22610 -22611 -22612 0 c -3 does not represent an automaton state. c -( b^{238, 1}_2 ∧ b^{238, 1}_1 ∧ b^{238, 1}_0 ∧ true) c in CNF: c -b^{238, 1}_2 ∨ -b^{238, 1}_1 ∨ -b^{238, 1}_0 ∨ false c in DIMACS: -22610 -22611 -22612 0 c i = 2 c -2+1 --> -1 c ( b^{238, 2}_2 ∧ b^{238, 2}_1 ∧ -b^{238, 2}_0 ∧ p_476) -> ( b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ b^{238, 3}_0) c in CNF: c -b^{238, 2}_2 ∨ -b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ -p_476 ∨ b^{238, 3}_2 c -b^{238, 2}_2 ∨ -b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ -p_476 ∨ -b^{238, 3}_1 c -b^{238, 2}_2 ∨ -b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ -p_476 ∨ b^{238, 3}_0 c in DIMACS: -22613 -22614 22615 -476 22616 0 -22613 -22614 22615 -476 -22617 0 -22613 -22614 22615 -476 22618 0 c -1+1 --> 0 c ( b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ b^{238, 2}_0 ∧ p_476) -> (-b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ -b^{238, 3}_0) c in CNF: c -b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ -p_476 ∨ -b^{238, 3}_2 c -b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ -p_476 ∨ -b^{238, 3}_1 c -b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ -p_476 ∨ -b^{238, 3}_0 c in DIMACS: -22613 22614 -22615 -476 -22616 0 -22613 22614 -22615 -476 -22617 0 -22613 22614 -22615 -476 -22618 0 c 0+1 --> 1 c (-b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ -b^{238, 2}_0 ∧ p_476) -> (-b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ b^{238, 3}_0) c in CNF: c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ -p_476 ∨ -b^{238, 3}_2 c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ -p_476 ∨ -b^{238, 3}_1 c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ -p_476 ∨ b^{238, 3}_0 c in DIMACS: 22613 22614 22615 -476 -22616 0 22613 22614 22615 -476 -22617 0 22613 22614 22615 -476 22618 0 c 1+1 --> 2 c (-b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ b^{238, 2}_0 ∧ p_476) -> (-b^{238, 3}_2 ∧ b^{238, 3}_1 ∧ -b^{238, 3}_0) c in CNF: c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ -p_476 ∨ -b^{238, 3}_2 c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ -p_476 ∨ b^{238, 3}_1 c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ -p_476 ∨ -b^{238, 3}_0 c in DIMACS: 22613 22614 -22615 -476 -22616 0 22613 22614 -22615 -476 22617 0 22613 22614 -22615 -476 -22618 0 c 2+1 --> break c (-b^{238, 2}_2 ∧ b^{238, 2}_1 ∧ -b^{238, 2}_0 ∧ p_476) -> break c in CNF: c b^{238, 2}_2 ∨ -b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ -p_476 ∨ break c in DIMACS: 22613 -22614 22615 -476 1162 0 c 2-1 --> 1 c (-b^{238, 2}_2 ∧ b^{238, 2}_1 ∧ -b^{238, 2}_0 ∧ -p_476) -> (-b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ b^{238, 3}_0) c in CNF: c b^{238, 2}_2 ∨ -b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ p_476 ∨ -b^{238, 3}_2 c b^{238, 2}_2 ∨ -b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ p_476 ∨ -b^{238, 3}_1 c b^{238, 2}_2 ∨ -b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ p_476 ∨ b^{238, 3}_0 c in DIMACS: 22613 -22614 22615 476 -22616 0 22613 -22614 22615 476 -22617 0 22613 -22614 22615 476 22618 0 c 1-1 --> 0 c (-b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ b^{238, 2}_0 ∧ -p_476) -> (-b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ -b^{238, 3}_0) c in CNF: c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ p_476 ∨ -b^{238, 3}_2 c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ p_476 ∨ -b^{238, 3}_1 c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ p_476 ∨ -b^{238, 3}_0 c in DIMACS: 22613 22614 -22615 476 -22616 0 22613 22614 -22615 476 -22617 0 22613 22614 -22615 476 -22618 0 c 0-1 --> -1 c (-b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ -b^{238, 2}_0 ∧ -p_476) -> ( b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ b^{238, 3}_0) c in CNF: c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ p_476 ∨ b^{238, 3}_2 c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ p_476 ∨ -b^{238, 3}_1 c b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ p_476 ∨ b^{238, 3}_0 c in DIMACS: 22613 22614 22615 476 22616 0 22613 22614 22615 476 -22617 0 22613 22614 22615 476 22618 0 c -1-1 --> -2 c ( b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ b^{238, 2}_0 ∧ -p_476) -> ( b^{238, 3}_2 ∧ b^{238, 3}_1 ∧ -b^{238, 3}_0) c in CNF: c -b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ p_476 ∨ b^{238, 3}_2 c -b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ p_476 ∨ b^{238, 3}_1 c -b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ p_476 ∨ -b^{238, 3}_0 c in DIMACS: -22613 22614 -22615 476 22616 0 -22613 22614 -22615 476 22617 0 -22613 22614 -22615 476 -22618 0 c -2-1 --> break c ( b^{238, 2}_2 ∧ b^{238, 2}_1 ∧ -b^{238, 2}_0 ∧ -p_476) -> break c in CNF: c -b^{238, 2}_2 ∨ -b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ p_476 ∨ break c in DIMACS: -22613 -22614 22615 476 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{238, 2}_2 ∧ -b^{238, 2}_1 ∧ -b^{238, 2}_0 ∧ true) c in CNF: c -b^{238, 2}_2 ∨ b^{238, 2}_1 ∨ b^{238, 2}_0 ∨ false c in DIMACS: -22613 22614 22615 0 c 3 does not represent an automaton state. c -(-b^{238, 2}_2 ∧ b^{238, 2}_1 ∧ b^{238, 2}_0 ∧ true) c in CNF: c b^{238, 2}_2 ∨ -b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ false c in DIMACS: 22613 -22614 -22615 0 c -3 does not represent an automaton state. c -( b^{238, 2}_2 ∧ b^{238, 2}_1 ∧ b^{238, 2}_0 ∧ true) c in CNF: c -b^{238, 2}_2 ∨ -b^{238, 2}_1 ∨ -b^{238, 2}_0 ∨ false c in DIMACS: -22613 -22614 -22615 0 c i = 3 c -2+1 --> -1 c ( b^{238, 3}_2 ∧ b^{238, 3}_1 ∧ -b^{238, 3}_0 ∧ p_714) -> ( b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ b^{238, 4}_0) c in CNF: c -b^{238, 3}_2 ∨ -b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ -p_714 ∨ b^{238, 4}_2 c -b^{238, 3}_2 ∨ -b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ -p_714 ∨ -b^{238, 4}_1 c -b^{238, 3}_2 ∨ -b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ -p_714 ∨ b^{238, 4}_0 c in DIMACS: -22616 -22617 22618 -714 22619 0 -22616 -22617 22618 -714 -22620 0 -22616 -22617 22618 -714 22621 0 c -1+1 --> 0 c ( b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ b^{238, 3}_0 ∧ p_714) -> (-b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ -b^{238, 4}_0) c in CNF: c -b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ -p_714 ∨ -b^{238, 4}_2 c -b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ -p_714 ∨ -b^{238, 4}_1 c -b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ -p_714 ∨ -b^{238, 4}_0 c in DIMACS: -22616 22617 -22618 -714 -22619 0 -22616 22617 -22618 -714 -22620 0 -22616 22617 -22618 -714 -22621 0 c 0+1 --> 1 c (-b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ -b^{238, 3}_0 ∧ p_714) -> (-b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ b^{238, 4}_0) c in CNF: c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ -p_714 ∨ -b^{238, 4}_2 c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ -p_714 ∨ -b^{238, 4}_1 c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ -p_714 ∨ b^{238, 4}_0 c in DIMACS: 22616 22617 22618 -714 -22619 0 22616 22617 22618 -714 -22620 0 22616 22617 22618 -714 22621 0 c 1+1 --> 2 c (-b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ b^{238, 3}_0 ∧ p_714) -> (-b^{238, 4}_2 ∧ b^{238, 4}_1 ∧ -b^{238, 4}_0) c in CNF: c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ -p_714 ∨ -b^{238, 4}_2 c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ -p_714 ∨ b^{238, 4}_1 c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ -p_714 ∨ -b^{238, 4}_0 c in DIMACS: 22616 22617 -22618 -714 -22619 0 22616 22617 -22618 -714 22620 0 22616 22617 -22618 -714 -22621 0 c 2+1 --> break c (-b^{238, 3}_2 ∧ b^{238, 3}_1 ∧ -b^{238, 3}_0 ∧ p_714) -> break c in CNF: c b^{238, 3}_2 ∨ -b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ -p_714 ∨ break c in DIMACS: 22616 -22617 22618 -714 1162 0 c 2-1 --> 1 c (-b^{238, 3}_2 ∧ b^{238, 3}_1 ∧ -b^{238, 3}_0 ∧ -p_714) -> (-b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ b^{238, 4}_0) c in CNF: c b^{238, 3}_2 ∨ -b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ p_714 ∨ -b^{238, 4}_2 c b^{238, 3}_2 ∨ -b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ p_714 ∨ -b^{238, 4}_1 c b^{238, 3}_2 ∨ -b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ p_714 ∨ b^{238, 4}_0 c in DIMACS: 22616 -22617 22618 714 -22619 0 22616 -22617 22618 714 -22620 0 22616 -22617 22618 714 22621 0 c 1-1 --> 0 c (-b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ b^{238, 3}_0 ∧ -p_714) -> (-b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ -b^{238, 4}_0) c in CNF: c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ p_714 ∨ -b^{238, 4}_2 c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ p_714 ∨ -b^{238, 4}_1 c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ p_714 ∨ -b^{238, 4}_0 c in DIMACS: 22616 22617 -22618 714 -22619 0 22616 22617 -22618 714 -22620 0 22616 22617 -22618 714 -22621 0 c 0-1 --> -1 c (-b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ -b^{238, 3}_0 ∧ -p_714) -> ( b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ b^{238, 4}_0) c in CNF: c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ p_714 ∨ b^{238, 4}_2 c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ p_714 ∨ -b^{238, 4}_1 c b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ p_714 ∨ b^{238, 4}_0 c in DIMACS: 22616 22617 22618 714 22619 0 22616 22617 22618 714 -22620 0 22616 22617 22618 714 22621 0 c -1-1 --> -2 c ( b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ b^{238, 3}_0 ∧ -p_714) -> ( b^{238, 4}_2 ∧ b^{238, 4}_1 ∧ -b^{238, 4}_0) c in CNF: c -b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ p_714 ∨ b^{238, 4}_2 c -b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ p_714 ∨ b^{238, 4}_1 c -b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ p_714 ∨ -b^{238, 4}_0 c in DIMACS: -22616 22617 -22618 714 22619 0 -22616 22617 -22618 714 22620 0 -22616 22617 -22618 714 -22621 0 c -2-1 --> break c ( b^{238, 3}_2 ∧ b^{238, 3}_1 ∧ -b^{238, 3}_0 ∧ -p_714) -> break c in CNF: c -b^{238, 3}_2 ∨ -b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ p_714 ∨ break c in DIMACS: -22616 -22617 22618 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{238, 3}_2 ∧ -b^{238, 3}_1 ∧ -b^{238, 3}_0 ∧ true) c in CNF: c -b^{238, 3}_2 ∨ b^{238, 3}_1 ∨ b^{238, 3}_0 ∨ false c in DIMACS: -22616 22617 22618 0 c 3 does not represent an automaton state. c -(-b^{238, 3}_2 ∧ b^{238, 3}_1 ∧ b^{238, 3}_0 ∧ true) c in CNF: c b^{238, 3}_2 ∨ -b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ false c in DIMACS: 22616 -22617 -22618 0 c -3 does not represent an automaton state. c -( b^{238, 3}_2 ∧ b^{238, 3}_1 ∧ b^{238, 3}_0 ∧ true) c in CNF: c -b^{238, 3}_2 ∨ -b^{238, 3}_1 ∨ -b^{238, 3}_0 ∨ false c in DIMACS: -22616 -22617 -22618 0 c i = 4 c -2+1 --> -1 c ( b^{238, 4}_2 ∧ b^{238, 4}_1 ∧ -b^{238, 4}_0 ∧ p_952) -> ( b^{238, 5}_2 ∧ -b^{238, 5}_1 ∧ b^{238, 5}_0) c in CNF: c -b^{238, 4}_2 ∨ -b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ -p_952 ∨ b^{238, 5}_2 c -b^{238, 4}_2 ∨ -b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ -p_952 ∨ -b^{238, 5}_1 c -b^{238, 4}_2 ∨ -b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ -p_952 ∨ b^{238, 5}_0 c in DIMACS: -22619 -22620 22621 -952 22622 0 -22619 -22620 22621 -952 -22623 0 -22619 -22620 22621 -952 22624 0 c -1+1 --> 0 c ( b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ b^{238, 4}_0 ∧ p_952) -> (-b^{238, 5}_2 ∧ -b^{238, 5}_1 ∧ -b^{238, 5}_0) c in CNF: c -b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ -p_952 ∨ -b^{238, 5}_2 c -b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ -p_952 ∨ -b^{238, 5}_1 c -b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ -p_952 ∨ -b^{238, 5}_0 c in DIMACS: -22619 22620 -22621 -952 -22622 0 -22619 22620 -22621 -952 -22623 0 -22619 22620 -22621 -952 -22624 0 c 0+1 --> 1 c (-b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ -b^{238, 4}_0 ∧ p_952) -> (-b^{238, 5}_2 ∧ -b^{238, 5}_1 ∧ b^{238, 5}_0) c in CNF: c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ -p_952 ∨ -b^{238, 5}_2 c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ -p_952 ∨ -b^{238, 5}_1 c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ -p_952 ∨ b^{238, 5}_0 c in DIMACS: 22619 22620 22621 -952 -22622 0 22619 22620 22621 -952 -22623 0 22619 22620 22621 -952 22624 0 c 1+1 --> 2 c (-b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ b^{238, 4}_0 ∧ p_952) -> (-b^{238, 5}_2 ∧ b^{238, 5}_1 ∧ -b^{238, 5}_0) c in CNF: c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ -p_952 ∨ -b^{238, 5}_2 c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ -p_952 ∨ b^{238, 5}_1 c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ -p_952 ∨ -b^{238, 5}_0 c in DIMACS: 22619 22620 -22621 -952 -22622 0 22619 22620 -22621 -952 22623 0 22619 22620 -22621 -952 -22624 0 c 2+1 --> break c (-b^{238, 4}_2 ∧ b^{238, 4}_1 ∧ -b^{238, 4}_0 ∧ p_952) -> break c in CNF: c b^{238, 4}_2 ∨ -b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ -p_952 ∨ break c in DIMACS: 22619 -22620 22621 -952 1162 0 c 2-1 --> 1 c (-b^{238, 4}_2 ∧ b^{238, 4}_1 ∧ -b^{238, 4}_0 ∧ -p_952) -> (-b^{238, 5}_2 ∧ -b^{238, 5}_1 ∧ b^{238, 5}_0) c in CNF: c b^{238, 4}_2 ∨ -b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ p_952 ∨ -b^{238, 5}_2 c b^{238, 4}_2 ∨ -b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ p_952 ∨ -b^{238, 5}_1 c b^{238, 4}_2 ∨ -b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ p_952 ∨ b^{238, 5}_0 c in DIMACS: 22619 -22620 22621 952 -22622 0 22619 -22620 22621 952 -22623 0 22619 -22620 22621 952 22624 0 c 1-1 --> 0 c (-b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ b^{238, 4}_0 ∧ -p_952) -> (-b^{238, 5}_2 ∧ -b^{238, 5}_1 ∧ -b^{238, 5}_0) c in CNF: c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ p_952 ∨ -b^{238, 5}_2 c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ p_952 ∨ -b^{238, 5}_1 c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ p_952 ∨ -b^{238, 5}_0 c in DIMACS: 22619 22620 -22621 952 -22622 0 22619 22620 -22621 952 -22623 0 22619 22620 -22621 952 -22624 0 c 0-1 --> -1 c (-b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ -b^{238, 4}_0 ∧ -p_952) -> ( b^{238, 5}_2 ∧ -b^{238, 5}_1 ∧ b^{238, 5}_0) c in CNF: c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ p_952 ∨ b^{238, 5}_2 c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ p_952 ∨ -b^{238, 5}_1 c b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ p_952 ∨ b^{238, 5}_0 c in DIMACS: 22619 22620 22621 952 22622 0 22619 22620 22621 952 -22623 0 22619 22620 22621 952 22624 0 c -1-1 --> -2 c ( b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ b^{238, 4}_0 ∧ -p_952) -> ( b^{238, 5}_2 ∧ b^{238, 5}_1 ∧ -b^{238, 5}_0) c in CNF: c -b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ p_952 ∨ b^{238, 5}_2 c -b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ p_952 ∨ b^{238, 5}_1 c -b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ p_952 ∨ -b^{238, 5}_0 c in DIMACS: -22619 22620 -22621 952 22622 0 -22619 22620 -22621 952 22623 0 -22619 22620 -22621 952 -22624 0 c -2-1 --> break c ( b^{238, 4}_2 ∧ b^{238, 4}_1 ∧ -b^{238, 4}_0 ∧ -p_952) -> break c in CNF: c -b^{238, 4}_2 ∨ -b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ p_952 ∨ break c in DIMACS: -22619 -22620 22621 952 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{238, 4}_2 ∧ -b^{238, 4}_1 ∧ -b^{238, 4}_0 ∧ true) c in CNF: c -b^{238, 4}_2 ∨ b^{238, 4}_1 ∨ b^{238, 4}_0 ∨ false c in DIMACS: -22619 22620 22621 0 c 3 does not represent an automaton state. c -(-b^{238, 4}_2 ∧ b^{238, 4}_1 ∧ b^{238, 4}_0 ∧ true) c in CNF: c b^{238, 4}_2 ∨ -b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ false c in DIMACS: 22619 -22620 -22621 0 c -3 does not represent an automaton state. c -( b^{238, 4}_2 ∧ b^{238, 4}_1 ∧ b^{238, 4}_0 ∧ true) c in CNF: c -b^{238, 4}_2 ∨ -b^{238, 4}_1 ∨ -b^{238, 4}_0 ∨ false c in DIMACS: -22619 -22620 -22621 0 c INIT for k = 239 c -b^{239, 1}_2 c -b^{239, 1}_1 c -b^{239, 1}_0 c in DIMACS: -22625 0 -22626 0 -22627 0 c Transitions for k = 239 c i = 1 c -2+1 --> -1 c ( b^{239, 1}_2 ∧ b^{239, 1}_1 ∧ -b^{239, 1}_0 ∧ p_239) -> ( b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ b^{239, 2}_0) c in CNF: c -b^{239, 1}_2 ∨ -b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ -p_239 ∨ b^{239, 2}_2 c -b^{239, 1}_2 ∨ -b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ -p_239 ∨ -b^{239, 2}_1 c -b^{239, 1}_2 ∨ -b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ -p_239 ∨ b^{239, 2}_0 c in DIMACS: -22625 -22626 22627 -239 22628 0 -22625 -22626 22627 -239 -22629 0 -22625 -22626 22627 -239 22630 0 c -1+1 --> 0 c ( b^{239, 1}_2 ∧ -b^{239, 1}_1 ∧ b^{239, 1}_0 ∧ p_239) -> (-b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ -b^{239, 2}_0) c in CNF: c -b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ -p_239 ∨ -b^{239, 2}_2 c -b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ -p_239 ∨ -b^{239, 2}_1 c -b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ -p_239 ∨ -b^{239, 2}_0 c in DIMACS: -22625 22626 -22627 -239 -22628 0 -22625 22626 -22627 -239 -22629 0 -22625 22626 -22627 -239 -22630 0 c 0+1 --> 1 c (-b^{239, 1}_2 ∧ -b^{239, 1}_1 ∧ -b^{239, 1}_0 ∧ p_239) -> (-b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ b^{239, 2}_0) c in CNF: c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ -p_239 ∨ -b^{239, 2}_2 c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ -p_239 ∨ -b^{239, 2}_1 c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ -p_239 ∨ b^{239, 2}_0 c in DIMACS: 22625 22626 22627 -239 -22628 0 22625 22626 22627 -239 -22629 0 22625 22626 22627 -239 22630 0 c 1+1 --> 2 c (-b^{239, 1}_2 ∧ -b^{239, 1}_1 ∧ b^{239, 1}_0 ∧ p_239) -> (-b^{239, 2}_2 ∧ b^{239, 2}_1 ∧ -b^{239, 2}_0) c in CNF: c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ -p_239 ∨ -b^{239, 2}_2 c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ -p_239 ∨ b^{239, 2}_1 c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ -p_239 ∨ -b^{239, 2}_0 c in DIMACS: 22625 22626 -22627 -239 -22628 0 22625 22626 -22627 -239 22629 0 22625 22626 -22627 -239 -22630 0 c 2+1 --> break c (-b^{239, 1}_2 ∧ b^{239, 1}_1 ∧ -b^{239, 1}_0 ∧ p_239) -> break c in CNF: c b^{239, 1}_2 ∨ -b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ -p_239 ∨ break c in DIMACS: 22625 -22626 22627 -239 1162 0 c 2-1 --> 1 c (-b^{239, 1}_2 ∧ b^{239, 1}_1 ∧ -b^{239, 1}_0 ∧ -p_239) -> (-b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ b^{239, 2}_0) c in CNF: c b^{239, 1}_2 ∨ -b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ p_239 ∨ -b^{239, 2}_2 c b^{239, 1}_2 ∨ -b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ p_239 ∨ -b^{239, 2}_1 c b^{239, 1}_2 ∨ -b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ p_239 ∨ b^{239, 2}_0 c in DIMACS: 22625 -22626 22627 239 -22628 0 22625 -22626 22627 239 -22629 0 22625 -22626 22627 239 22630 0 c 1-1 --> 0 c (-b^{239, 1}_2 ∧ -b^{239, 1}_1 ∧ b^{239, 1}_0 ∧ -p_239) -> (-b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ -b^{239, 2}_0) c in CNF: c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ p_239 ∨ -b^{239, 2}_2 c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ p_239 ∨ -b^{239, 2}_1 c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ p_239 ∨ -b^{239, 2}_0 c in DIMACS: 22625 22626 -22627 239 -22628 0 22625 22626 -22627 239 -22629 0 22625 22626 -22627 239 -22630 0 c 0-1 --> -1 c (-b^{239, 1}_2 ∧ -b^{239, 1}_1 ∧ -b^{239, 1}_0 ∧ -p_239) -> ( b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ b^{239, 2}_0) c in CNF: c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ p_239 ∨ b^{239, 2}_2 c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ p_239 ∨ -b^{239, 2}_1 c b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ p_239 ∨ b^{239, 2}_0 c in DIMACS: 22625 22626 22627 239 22628 0 22625 22626 22627 239 -22629 0 22625 22626 22627 239 22630 0 c -1-1 --> -2 c ( b^{239, 1}_2 ∧ -b^{239, 1}_1 ∧ b^{239, 1}_0 ∧ -p_239) -> ( b^{239, 2}_2 ∧ b^{239, 2}_1 ∧ -b^{239, 2}_0) c in CNF: c -b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ p_239 ∨ b^{239, 2}_2 c -b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ p_239 ∨ b^{239, 2}_1 c -b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ p_239 ∨ -b^{239, 2}_0 c in DIMACS: -22625 22626 -22627 239 22628 0 -22625 22626 -22627 239 22629 0 -22625 22626 -22627 239 -22630 0 c -2-1 --> break c ( b^{239, 1}_2 ∧ b^{239, 1}_1 ∧ -b^{239, 1}_0 ∧ -p_239) -> break c in CNF: c -b^{239, 1}_2 ∨ -b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ p_239 ∨ break c in DIMACS: -22625 -22626 22627 239 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{239, 1}_2 ∧ -b^{239, 1}_1 ∧ -b^{239, 1}_0 ∧ true) c in CNF: c -b^{239, 1}_2 ∨ b^{239, 1}_1 ∨ b^{239, 1}_0 ∨ false c in DIMACS: -22625 22626 22627 0 c 3 does not represent an automaton state. c -(-b^{239, 1}_2 ∧ b^{239, 1}_1 ∧ b^{239, 1}_0 ∧ true) c in CNF: c b^{239, 1}_2 ∨ -b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ false c in DIMACS: 22625 -22626 -22627 0 c -3 does not represent an automaton state. c -( b^{239, 1}_2 ∧ b^{239, 1}_1 ∧ b^{239, 1}_0 ∧ true) c in CNF: c -b^{239, 1}_2 ∨ -b^{239, 1}_1 ∨ -b^{239, 1}_0 ∨ false c in DIMACS: -22625 -22626 -22627 0 c i = 2 c -2+1 --> -1 c ( b^{239, 2}_2 ∧ b^{239, 2}_1 ∧ -b^{239, 2}_0 ∧ p_478) -> ( b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ b^{239, 3}_0) c in CNF: c -b^{239, 2}_2 ∨ -b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ -p_478 ∨ b^{239, 3}_2 c -b^{239, 2}_2 ∨ -b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ -p_478 ∨ -b^{239, 3}_1 c -b^{239, 2}_2 ∨ -b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ -p_478 ∨ b^{239, 3}_0 c in DIMACS: -22628 -22629 22630 -478 22631 0 -22628 -22629 22630 -478 -22632 0 -22628 -22629 22630 -478 22633 0 c -1+1 --> 0 c ( b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ b^{239, 2}_0 ∧ p_478) -> (-b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ -b^{239, 3}_0) c in CNF: c -b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ -p_478 ∨ -b^{239, 3}_2 c -b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ -p_478 ∨ -b^{239, 3}_1 c -b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ -p_478 ∨ -b^{239, 3}_0 c in DIMACS: -22628 22629 -22630 -478 -22631 0 -22628 22629 -22630 -478 -22632 0 -22628 22629 -22630 -478 -22633 0 c 0+1 --> 1 c (-b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ -b^{239, 2}_0 ∧ p_478) -> (-b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ b^{239, 3}_0) c in CNF: c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ -p_478 ∨ -b^{239, 3}_2 c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ -p_478 ∨ -b^{239, 3}_1 c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ -p_478 ∨ b^{239, 3}_0 c in DIMACS: 22628 22629 22630 -478 -22631 0 22628 22629 22630 -478 -22632 0 22628 22629 22630 -478 22633 0 c 1+1 --> 2 c (-b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ b^{239, 2}_0 ∧ p_478) -> (-b^{239, 3}_2 ∧ b^{239, 3}_1 ∧ -b^{239, 3}_0) c in CNF: c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ -p_478 ∨ -b^{239, 3}_2 c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ -p_478 ∨ b^{239, 3}_1 c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ -p_478 ∨ -b^{239, 3}_0 c in DIMACS: 22628 22629 -22630 -478 -22631 0 22628 22629 -22630 -478 22632 0 22628 22629 -22630 -478 -22633 0 c 2+1 --> break c (-b^{239, 2}_2 ∧ b^{239, 2}_1 ∧ -b^{239, 2}_0 ∧ p_478) -> break c in CNF: c b^{239, 2}_2 ∨ -b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ -p_478 ∨ break c in DIMACS: 22628 -22629 22630 -478 1162 0 c 2-1 --> 1 c (-b^{239, 2}_2 ∧ b^{239, 2}_1 ∧ -b^{239, 2}_0 ∧ -p_478) -> (-b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ b^{239, 3}_0) c in CNF: c b^{239, 2}_2 ∨ -b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ p_478 ∨ -b^{239, 3}_2 c b^{239, 2}_2 ∨ -b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ p_478 ∨ -b^{239, 3}_1 c b^{239, 2}_2 ∨ -b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ p_478 ∨ b^{239, 3}_0 c in DIMACS: 22628 -22629 22630 478 -22631 0 22628 -22629 22630 478 -22632 0 22628 -22629 22630 478 22633 0 c 1-1 --> 0 c (-b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ b^{239, 2}_0 ∧ -p_478) -> (-b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ -b^{239, 3}_0) c in CNF: c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ p_478 ∨ -b^{239, 3}_2 c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ p_478 ∨ -b^{239, 3}_1 c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ p_478 ∨ -b^{239, 3}_0 c in DIMACS: 22628 22629 -22630 478 -22631 0 22628 22629 -22630 478 -22632 0 22628 22629 -22630 478 -22633 0 c 0-1 --> -1 c (-b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ -b^{239, 2}_0 ∧ -p_478) -> ( b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ b^{239, 3}_0) c in CNF: c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ p_478 ∨ b^{239, 3}_2 c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ p_478 ∨ -b^{239, 3}_1 c b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ p_478 ∨ b^{239, 3}_0 c in DIMACS: 22628 22629 22630 478 22631 0 22628 22629 22630 478 -22632 0 22628 22629 22630 478 22633 0 c -1-1 --> -2 c ( b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ b^{239, 2}_0 ∧ -p_478) -> ( b^{239, 3}_2 ∧ b^{239, 3}_1 ∧ -b^{239, 3}_0) c in CNF: c -b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ p_478 ∨ b^{239, 3}_2 c -b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ p_478 ∨ b^{239, 3}_1 c -b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ p_478 ∨ -b^{239, 3}_0 c in DIMACS: -22628 22629 -22630 478 22631 0 -22628 22629 -22630 478 22632 0 -22628 22629 -22630 478 -22633 0 c -2-1 --> break c ( b^{239, 2}_2 ∧ b^{239, 2}_1 ∧ -b^{239, 2}_0 ∧ -p_478) -> break c in CNF: c -b^{239, 2}_2 ∨ -b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ p_478 ∨ break c in DIMACS: -22628 -22629 22630 478 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{239, 2}_2 ∧ -b^{239, 2}_1 ∧ -b^{239, 2}_0 ∧ true) c in CNF: c -b^{239, 2}_2 ∨ b^{239, 2}_1 ∨ b^{239, 2}_0 ∨ false c in DIMACS: -22628 22629 22630 0 c 3 does not represent an automaton state. c -(-b^{239, 2}_2 ∧ b^{239, 2}_1 ∧ b^{239, 2}_0 ∧ true) c in CNF: c b^{239, 2}_2 ∨ -b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ false c in DIMACS: 22628 -22629 -22630 0 c -3 does not represent an automaton state. c -( b^{239, 2}_2 ∧ b^{239, 2}_1 ∧ b^{239, 2}_0 ∧ true) c in CNF: c -b^{239, 2}_2 ∨ -b^{239, 2}_1 ∨ -b^{239, 2}_0 ∨ false c in DIMACS: -22628 -22629 -22630 0 c i = 3 c -2+1 --> -1 c ( b^{239, 3}_2 ∧ b^{239, 3}_1 ∧ -b^{239, 3}_0 ∧ p_717) -> ( b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ b^{239, 4}_0) c in CNF: c -b^{239, 3}_2 ∨ -b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ -p_717 ∨ b^{239, 4}_2 c -b^{239, 3}_2 ∨ -b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ -p_717 ∨ -b^{239, 4}_1 c -b^{239, 3}_2 ∨ -b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ -p_717 ∨ b^{239, 4}_0 c in DIMACS: -22631 -22632 22633 -717 22634 0 -22631 -22632 22633 -717 -22635 0 -22631 -22632 22633 -717 22636 0 c -1+1 --> 0 c ( b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ b^{239, 3}_0 ∧ p_717) -> (-b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ -b^{239, 4}_0) c in CNF: c -b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ -p_717 ∨ -b^{239, 4}_2 c -b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ -p_717 ∨ -b^{239, 4}_1 c -b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ -p_717 ∨ -b^{239, 4}_0 c in DIMACS: -22631 22632 -22633 -717 -22634 0 -22631 22632 -22633 -717 -22635 0 -22631 22632 -22633 -717 -22636 0 c 0+1 --> 1 c (-b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ -b^{239, 3}_0 ∧ p_717) -> (-b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ b^{239, 4}_0) c in CNF: c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ -p_717 ∨ -b^{239, 4}_2 c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ -p_717 ∨ -b^{239, 4}_1 c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ -p_717 ∨ b^{239, 4}_0 c in DIMACS: 22631 22632 22633 -717 -22634 0 22631 22632 22633 -717 -22635 0 22631 22632 22633 -717 22636 0 c 1+1 --> 2 c (-b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ b^{239, 3}_0 ∧ p_717) -> (-b^{239, 4}_2 ∧ b^{239, 4}_1 ∧ -b^{239, 4}_0) c in CNF: c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ -p_717 ∨ -b^{239, 4}_2 c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ -p_717 ∨ b^{239, 4}_1 c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ -p_717 ∨ -b^{239, 4}_0 c in DIMACS: 22631 22632 -22633 -717 -22634 0 22631 22632 -22633 -717 22635 0 22631 22632 -22633 -717 -22636 0 c 2+1 --> break c (-b^{239, 3}_2 ∧ b^{239, 3}_1 ∧ -b^{239, 3}_0 ∧ p_717) -> break c in CNF: c b^{239, 3}_2 ∨ -b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ -p_717 ∨ break c in DIMACS: 22631 -22632 22633 -717 1162 0 c 2-1 --> 1 c (-b^{239, 3}_2 ∧ b^{239, 3}_1 ∧ -b^{239, 3}_0 ∧ -p_717) -> (-b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ b^{239, 4}_0) c in CNF: c b^{239, 3}_2 ∨ -b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ p_717 ∨ -b^{239, 4}_2 c b^{239, 3}_2 ∨ -b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ p_717 ∨ -b^{239, 4}_1 c b^{239, 3}_2 ∨ -b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ p_717 ∨ b^{239, 4}_0 c in DIMACS: 22631 -22632 22633 717 -22634 0 22631 -22632 22633 717 -22635 0 22631 -22632 22633 717 22636 0 c 1-1 --> 0 c (-b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ b^{239, 3}_0 ∧ -p_717) -> (-b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ -b^{239, 4}_0) c in CNF: c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ p_717 ∨ -b^{239, 4}_2 c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ p_717 ∨ -b^{239, 4}_1 c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ p_717 ∨ -b^{239, 4}_0 c in DIMACS: 22631 22632 -22633 717 -22634 0 22631 22632 -22633 717 -22635 0 22631 22632 -22633 717 -22636 0 c 0-1 --> -1 c (-b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ -b^{239, 3}_0 ∧ -p_717) -> ( b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ b^{239, 4}_0) c in CNF: c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ p_717 ∨ b^{239, 4}_2 c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ p_717 ∨ -b^{239, 4}_1 c b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ p_717 ∨ b^{239, 4}_0 c in DIMACS: 22631 22632 22633 717 22634 0 22631 22632 22633 717 -22635 0 22631 22632 22633 717 22636 0 c -1-1 --> -2 c ( b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ b^{239, 3}_0 ∧ -p_717) -> ( b^{239, 4}_2 ∧ b^{239, 4}_1 ∧ -b^{239, 4}_0) c in CNF: c -b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ p_717 ∨ b^{239, 4}_2 c -b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ p_717 ∨ b^{239, 4}_1 c -b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ p_717 ∨ -b^{239, 4}_0 c in DIMACS: -22631 22632 -22633 717 22634 0 -22631 22632 -22633 717 22635 0 -22631 22632 -22633 717 -22636 0 c -2-1 --> break c ( b^{239, 3}_2 ∧ b^{239, 3}_1 ∧ -b^{239, 3}_0 ∧ -p_717) -> break c in CNF: c -b^{239, 3}_2 ∨ -b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ p_717 ∨ break c in DIMACS: -22631 -22632 22633 717 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{239, 3}_2 ∧ -b^{239, 3}_1 ∧ -b^{239, 3}_0 ∧ true) c in CNF: c -b^{239, 3}_2 ∨ b^{239, 3}_1 ∨ b^{239, 3}_0 ∨ false c in DIMACS: -22631 22632 22633 0 c 3 does not represent an automaton state. c -(-b^{239, 3}_2 ∧ b^{239, 3}_1 ∧ b^{239, 3}_0 ∧ true) c in CNF: c b^{239, 3}_2 ∨ -b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ false c in DIMACS: 22631 -22632 -22633 0 c -3 does not represent an automaton state. c -( b^{239, 3}_2 ∧ b^{239, 3}_1 ∧ b^{239, 3}_0 ∧ true) c in CNF: c -b^{239, 3}_2 ∨ -b^{239, 3}_1 ∨ -b^{239, 3}_0 ∨ false c in DIMACS: -22631 -22632 -22633 0 c i = 4 c -2+1 --> -1 c ( b^{239, 4}_2 ∧ b^{239, 4}_1 ∧ -b^{239, 4}_0 ∧ p_956) -> ( b^{239, 5}_2 ∧ -b^{239, 5}_1 ∧ b^{239, 5}_0) c in CNF: c -b^{239, 4}_2 ∨ -b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ -p_956 ∨ b^{239, 5}_2 c -b^{239, 4}_2 ∨ -b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ -p_956 ∨ -b^{239, 5}_1 c -b^{239, 4}_2 ∨ -b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ -p_956 ∨ b^{239, 5}_0 c in DIMACS: -22634 -22635 22636 -956 22637 0 -22634 -22635 22636 -956 -22638 0 -22634 -22635 22636 -956 22639 0 c -1+1 --> 0 c ( b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ b^{239, 4}_0 ∧ p_956) -> (-b^{239, 5}_2 ∧ -b^{239, 5}_1 ∧ -b^{239, 5}_0) c in CNF: c -b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ -p_956 ∨ -b^{239, 5}_2 c -b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ -p_956 ∨ -b^{239, 5}_1 c -b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ -p_956 ∨ -b^{239, 5}_0 c in DIMACS: -22634 22635 -22636 -956 -22637 0 -22634 22635 -22636 -956 -22638 0 -22634 22635 -22636 -956 -22639 0 c 0+1 --> 1 c (-b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ -b^{239, 4}_0 ∧ p_956) -> (-b^{239, 5}_2 ∧ -b^{239, 5}_1 ∧ b^{239, 5}_0) c in CNF: c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ -p_956 ∨ -b^{239, 5}_2 c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ -p_956 ∨ -b^{239, 5}_1 c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ -p_956 ∨ b^{239, 5}_0 c in DIMACS: 22634 22635 22636 -956 -22637 0 22634 22635 22636 -956 -22638 0 22634 22635 22636 -956 22639 0 c 1+1 --> 2 c (-b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ b^{239, 4}_0 ∧ p_956) -> (-b^{239, 5}_2 ∧ b^{239, 5}_1 ∧ -b^{239, 5}_0) c in CNF: c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ -p_956 ∨ -b^{239, 5}_2 c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ -p_956 ∨ b^{239, 5}_1 c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ -p_956 ∨ -b^{239, 5}_0 c in DIMACS: 22634 22635 -22636 -956 -22637 0 22634 22635 -22636 -956 22638 0 22634 22635 -22636 -956 -22639 0 c 2+1 --> break c (-b^{239, 4}_2 ∧ b^{239, 4}_1 ∧ -b^{239, 4}_0 ∧ p_956) -> break c in CNF: c b^{239, 4}_2 ∨ -b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ -p_956 ∨ break c in DIMACS: 22634 -22635 22636 -956 1162 0 c 2-1 --> 1 c (-b^{239, 4}_2 ∧ b^{239, 4}_1 ∧ -b^{239, 4}_0 ∧ -p_956) -> (-b^{239, 5}_2 ∧ -b^{239, 5}_1 ∧ b^{239, 5}_0) c in CNF: c b^{239, 4}_2 ∨ -b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ p_956 ∨ -b^{239, 5}_2 c b^{239, 4}_2 ∨ -b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ p_956 ∨ -b^{239, 5}_1 c b^{239, 4}_2 ∨ -b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ p_956 ∨ b^{239, 5}_0 c in DIMACS: 22634 -22635 22636 956 -22637 0 22634 -22635 22636 956 -22638 0 22634 -22635 22636 956 22639 0 c 1-1 --> 0 c (-b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ b^{239, 4}_0 ∧ -p_956) -> (-b^{239, 5}_2 ∧ -b^{239, 5}_1 ∧ -b^{239, 5}_0) c in CNF: c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ p_956 ∨ -b^{239, 5}_2 c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ p_956 ∨ -b^{239, 5}_1 c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ p_956 ∨ -b^{239, 5}_0 c in DIMACS: 22634 22635 -22636 956 -22637 0 22634 22635 -22636 956 -22638 0 22634 22635 -22636 956 -22639 0 c 0-1 --> -1 c (-b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ -b^{239, 4}_0 ∧ -p_956) -> ( b^{239, 5}_2 ∧ -b^{239, 5}_1 ∧ b^{239, 5}_0) c in CNF: c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ p_956 ∨ b^{239, 5}_2 c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ p_956 ∨ -b^{239, 5}_1 c b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ p_956 ∨ b^{239, 5}_0 c in DIMACS: 22634 22635 22636 956 22637 0 22634 22635 22636 956 -22638 0 22634 22635 22636 956 22639 0 c -1-1 --> -2 c ( b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ b^{239, 4}_0 ∧ -p_956) -> ( b^{239, 5}_2 ∧ b^{239, 5}_1 ∧ -b^{239, 5}_0) c in CNF: c -b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ p_956 ∨ b^{239, 5}_2 c -b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ p_956 ∨ b^{239, 5}_1 c -b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ p_956 ∨ -b^{239, 5}_0 c in DIMACS: -22634 22635 -22636 956 22637 0 -22634 22635 -22636 956 22638 0 -22634 22635 -22636 956 -22639 0 c -2-1 --> break c ( b^{239, 4}_2 ∧ b^{239, 4}_1 ∧ -b^{239, 4}_0 ∧ -p_956) -> break c in CNF: c -b^{239, 4}_2 ∨ -b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ p_956 ∨ break c in DIMACS: -22634 -22635 22636 956 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{239, 4}_2 ∧ -b^{239, 4}_1 ∧ -b^{239, 4}_0 ∧ true) c in CNF: c -b^{239, 4}_2 ∨ b^{239, 4}_1 ∨ b^{239, 4}_0 ∨ false c in DIMACS: -22634 22635 22636 0 c 3 does not represent an automaton state. c -(-b^{239, 4}_2 ∧ b^{239, 4}_1 ∧ b^{239, 4}_0 ∧ true) c in CNF: c b^{239, 4}_2 ∨ -b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ false c in DIMACS: 22634 -22635 -22636 0 c -3 does not represent an automaton state. c -( b^{239, 4}_2 ∧ b^{239, 4}_1 ∧ b^{239, 4}_0 ∧ true) c in CNF: c -b^{239, 4}_2 ∨ -b^{239, 4}_1 ∨ -b^{239, 4}_0 ∨ false c in DIMACS: -22634 -22635 -22636 0 c INIT for k = 240 c -b^{240, 1}_2 c -b^{240, 1}_1 c -b^{240, 1}_0 c in DIMACS: -22640 0 -22641 0 -22642 0 c Transitions for k = 240 c i = 1 c -2+1 --> -1 c ( b^{240, 1}_2 ∧ b^{240, 1}_1 ∧ -b^{240, 1}_0 ∧ p_240) -> ( b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ b^{240, 2}_0) c in CNF: c -b^{240, 1}_2 ∨ -b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ -p_240 ∨ b^{240, 2}_2 c -b^{240, 1}_2 ∨ -b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ -p_240 ∨ -b^{240, 2}_1 c -b^{240, 1}_2 ∨ -b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ -p_240 ∨ b^{240, 2}_0 c in DIMACS: -22640 -22641 22642 -240 22643 0 -22640 -22641 22642 -240 -22644 0 -22640 -22641 22642 -240 22645 0 c -1+1 --> 0 c ( b^{240, 1}_2 ∧ -b^{240, 1}_1 ∧ b^{240, 1}_0 ∧ p_240) -> (-b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ -b^{240, 2}_0) c in CNF: c -b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ -p_240 ∨ -b^{240, 2}_2 c -b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ -p_240 ∨ -b^{240, 2}_1 c -b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ -p_240 ∨ -b^{240, 2}_0 c in DIMACS: -22640 22641 -22642 -240 -22643 0 -22640 22641 -22642 -240 -22644 0 -22640 22641 -22642 -240 -22645 0 c 0+1 --> 1 c (-b^{240, 1}_2 ∧ -b^{240, 1}_1 ∧ -b^{240, 1}_0 ∧ p_240) -> (-b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ b^{240, 2}_0) c in CNF: c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ -p_240 ∨ -b^{240, 2}_2 c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ -p_240 ∨ -b^{240, 2}_1 c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ -p_240 ∨ b^{240, 2}_0 c in DIMACS: 22640 22641 22642 -240 -22643 0 22640 22641 22642 -240 -22644 0 22640 22641 22642 -240 22645 0 c 1+1 --> 2 c (-b^{240, 1}_2 ∧ -b^{240, 1}_1 ∧ b^{240, 1}_0 ∧ p_240) -> (-b^{240, 2}_2 ∧ b^{240, 2}_1 ∧ -b^{240, 2}_0) c in CNF: c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ -p_240 ∨ -b^{240, 2}_2 c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ -p_240 ∨ b^{240, 2}_1 c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ -p_240 ∨ -b^{240, 2}_0 c in DIMACS: 22640 22641 -22642 -240 -22643 0 22640 22641 -22642 -240 22644 0 22640 22641 -22642 -240 -22645 0 c 2+1 --> break c (-b^{240, 1}_2 ∧ b^{240, 1}_1 ∧ -b^{240, 1}_0 ∧ p_240) -> break c in CNF: c b^{240, 1}_2 ∨ -b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ -p_240 ∨ break c in DIMACS: 22640 -22641 22642 -240 1162 0 c 2-1 --> 1 c (-b^{240, 1}_2 ∧ b^{240, 1}_1 ∧ -b^{240, 1}_0 ∧ -p_240) -> (-b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ b^{240, 2}_0) c in CNF: c b^{240, 1}_2 ∨ -b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ p_240 ∨ -b^{240, 2}_2 c b^{240, 1}_2 ∨ -b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ p_240 ∨ -b^{240, 2}_1 c b^{240, 1}_2 ∨ -b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ p_240 ∨ b^{240, 2}_0 c in DIMACS: 22640 -22641 22642 240 -22643 0 22640 -22641 22642 240 -22644 0 22640 -22641 22642 240 22645 0 c 1-1 --> 0 c (-b^{240, 1}_2 ∧ -b^{240, 1}_1 ∧ b^{240, 1}_0 ∧ -p_240) -> (-b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ -b^{240, 2}_0) c in CNF: c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ p_240 ∨ -b^{240, 2}_2 c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ p_240 ∨ -b^{240, 2}_1 c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ p_240 ∨ -b^{240, 2}_0 c in DIMACS: 22640 22641 -22642 240 -22643 0 22640 22641 -22642 240 -22644 0 22640 22641 -22642 240 -22645 0 c 0-1 --> -1 c (-b^{240, 1}_2 ∧ -b^{240, 1}_1 ∧ -b^{240, 1}_0 ∧ -p_240) -> ( b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ b^{240, 2}_0) c in CNF: c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ p_240 ∨ b^{240, 2}_2 c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ p_240 ∨ -b^{240, 2}_1 c b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ p_240 ∨ b^{240, 2}_0 c in DIMACS: 22640 22641 22642 240 22643 0 22640 22641 22642 240 -22644 0 22640 22641 22642 240 22645 0 c -1-1 --> -2 c ( b^{240, 1}_2 ∧ -b^{240, 1}_1 ∧ b^{240, 1}_0 ∧ -p_240) -> ( b^{240, 2}_2 ∧ b^{240, 2}_1 ∧ -b^{240, 2}_0) c in CNF: c -b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ p_240 ∨ b^{240, 2}_2 c -b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ p_240 ∨ b^{240, 2}_1 c -b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ p_240 ∨ -b^{240, 2}_0 c in DIMACS: -22640 22641 -22642 240 22643 0 -22640 22641 -22642 240 22644 0 -22640 22641 -22642 240 -22645 0 c -2-1 --> break c ( b^{240, 1}_2 ∧ b^{240, 1}_1 ∧ -b^{240, 1}_0 ∧ -p_240) -> break c in CNF: c -b^{240, 1}_2 ∨ -b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ p_240 ∨ break c in DIMACS: -22640 -22641 22642 240 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{240, 1}_2 ∧ -b^{240, 1}_1 ∧ -b^{240, 1}_0 ∧ true) c in CNF: c -b^{240, 1}_2 ∨ b^{240, 1}_1 ∨ b^{240, 1}_0 ∨ false c in DIMACS: -22640 22641 22642 0 c 3 does not represent an automaton state. c -(-b^{240, 1}_2 ∧ b^{240, 1}_1 ∧ b^{240, 1}_0 ∧ true) c in CNF: c b^{240, 1}_2 ∨ -b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ false c in DIMACS: 22640 -22641 -22642 0 c -3 does not represent an automaton state. c -( b^{240, 1}_2 ∧ b^{240, 1}_1 ∧ b^{240, 1}_0 ∧ true) c in CNF: c -b^{240, 1}_2 ∨ -b^{240, 1}_1 ∨ -b^{240, 1}_0 ∨ false c in DIMACS: -22640 -22641 -22642 0 c i = 2 c -2+1 --> -1 c ( b^{240, 2}_2 ∧ b^{240, 2}_1 ∧ -b^{240, 2}_0 ∧ p_480) -> ( b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ b^{240, 3}_0) c in CNF: c -b^{240, 2}_2 ∨ -b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ -p_480 ∨ b^{240, 3}_2 c -b^{240, 2}_2 ∨ -b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ -p_480 ∨ -b^{240, 3}_1 c -b^{240, 2}_2 ∨ -b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ -p_480 ∨ b^{240, 3}_0 c in DIMACS: -22643 -22644 22645 -480 22646 0 -22643 -22644 22645 -480 -22647 0 -22643 -22644 22645 -480 22648 0 c -1+1 --> 0 c ( b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ b^{240, 2}_0 ∧ p_480) -> (-b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ -b^{240, 3}_0) c in CNF: c -b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ -p_480 ∨ -b^{240, 3}_2 c -b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ -p_480 ∨ -b^{240, 3}_1 c -b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ -p_480 ∨ -b^{240, 3}_0 c in DIMACS: -22643 22644 -22645 -480 -22646 0 -22643 22644 -22645 -480 -22647 0 -22643 22644 -22645 -480 -22648 0 c 0+1 --> 1 c (-b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ -b^{240, 2}_0 ∧ p_480) -> (-b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ b^{240, 3}_0) c in CNF: c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ -p_480 ∨ -b^{240, 3}_2 c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ -p_480 ∨ -b^{240, 3}_1 c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ -p_480 ∨ b^{240, 3}_0 c in DIMACS: 22643 22644 22645 -480 -22646 0 22643 22644 22645 -480 -22647 0 22643 22644 22645 -480 22648 0 c 1+1 --> 2 c (-b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ b^{240, 2}_0 ∧ p_480) -> (-b^{240, 3}_2 ∧ b^{240, 3}_1 ∧ -b^{240, 3}_0) c in CNF: c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ -p_480 ∨ -b^{240, 3}_2 c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ -p_480 ∨ b^{240, 3}_1 c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ -p_480 ∨ -b^{240, 3}_0 c in DIMACS: 22643 22644 -22645 -480 -22646 0 22643 22644 -22645 -480 22647 0 22643 22644 -22645 -480 -22648 0 c 2+1 --> break c (-b^{240, 2}_2 ∧ b^{240, 2}_1 ∧ -b^{240, 2}_0 ∧ p_480) -> break c in CNF: c b^{240, 2}_2 ∨ -b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ -p_480 ∨ break c in DIMACS: 22643 -22644 22645 -480 1162 0 c 2-1 --> 1 c (-b^{240, 2}_2 ∧ b^{240, 2}_1 ∧ -b^{240, 2}_0 ∧ -p_480) -> (-b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ b^{240, 3}_0) c in CNF: c b^{240, 2}_2 ∨ -b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ p_480 ∨ -b^{240, 3}_2 c b^{240, 2}_2 ∨ -b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ p_480 ∨ -b^{240, 3}_1 c b^{240, 2}_2 ∨ -b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ p_480 ∨ b^{240, 3}_0 c in DIMACS: 22643 -22644 22645 480 -22646 0 22643 -22644 22645 480 -22647 0 22643 -22644 22645 480 22648 0 c 1-1 --> 0 c (-b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ b^{240, 2}_0 ∧ -p_480) -> (-b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ -b^{240, 3}_0) c in CNF: c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ p_480 ∨ -b^{240, 3}_2 c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ p_480 ∨ -b^{240, 3}_1 c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ p_480 ∨ -b^{240, 3}_0 c in DIMACS: 22643 22644 -22645 480 -22646 0 22643 22644 -22645 480 -22647 0 22643 22644 -22645 480 -22648 0 c 0-1 --> -1 c (-b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ -b^{240, 2}_0 ∧ -p_480) -> ( b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ b^{240, 3}_0) c in CNF: c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ p_480 ∨ b^{240, 3}_2 c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ p_480 ∨ -b^{240, 3}_1 c b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ p_480 ∨ b^{240, 3}_0 c in DIMACS: 22643 22644 22645 480 22646 0 22643 22644 22645 480 -22647 0 22643 22644 22645 480 22648 0 c -1-1 --> -2 c ( b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ b^{240, 2}_0 ∧ -p_480) -> ( b^{240, 3}_2 ∧ b^{240, 3}_1 ∧ -b^{240, 3}_0) c in CNF: c -b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ p_480 ∨ b^{240, 3}_2 c -b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ p_480 ∨ b^{240, 3}_1 c -b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ p_480 ∨ -b^{240, 3}_0 c in DIMACS: -22643 22644 -22645 480 22646 0 -22643 22644 -22645 480 22647 0 -22643 22644 -22645 480 -22648 0 c -2-1 --> break c ( b^{240, 2}_2 ∧ b^{240, 2}_1 ∧ -b^{240, 2}_0 ∧ -p_480) -> break c in CNF: c -b^{240, 2}_2 ∨ -b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ p_480 ∨ break c in DIMACS: -22643 -22644 22645 480 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{240, 2}_2 ∧ -b^{240, 2}_1 ∧ -b^{240, 2}_0 ∧ true) c in CNF: c -b^{240, 2}_2 ∨ b^{240, 2}_1 ∨ b^{240, 2}_0 ∨ false c in DIMACS: -22643 22644 22645 0 c 3 does not represent an automaton state. c -(-b^{240, 2}_2 ∧ b^{240, 2}_1 ∧ b^{240, 2}_0 ∧ true) c in CNF: c b^{240, 2}_2 ∨ -b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ false c in DIMACS: 22643 -22644 -22645 0 c -3 does not represent an automaton state. c -( b^{240, 2}_2 ∧ b^{240, 2}_1 ∧ b^{240, 2}_0 ∧ true) c in CNF: c -b^{240, 2}_2 ∨ -b^{240, 2}_1 ∨ -b^{240, 2}_0 ∨ false c in DIMACS: -22643 -22644 -22645 0 c i = 3 c -2+1 --> -1 c ( b^{240, 3}_2 ∧ b^{240, 3}_1 ∧ -b^{240, 3}_0 ∧ p_720) -> ( b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ b^{240, 4}_0) c in CNF: c -b^{240, 3}_2 ∨ -b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ -p_720 ∨ b^{240, 4}_2 c -b^{240, 3}_2 ∨ -b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ -p_720 ∨ -b^{240, 4}_1 c -b^{240, 3}_2 ∨ -b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ -p_720 ∨ b^{240, 4}_0 c in DIMACS: -22646 -22647 22648 -720 22649 0 -22646 -22647 22648 -720 -22650 0 -22646 -22647 22648 -720 22651 0 c -1+1 --> 0 c ( b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ b^{240, 3}_0 ∧ p_720) -> (-b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ -b^{240, 4}_0) c in CNF: c -b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ -p_720 ∨ -b^{240, 4}_2 c -b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ -p_720 ∨ -b^{240, 4}_1 c -b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ -p_720 ∨ -b^{240, 4}_0 c in DIMACS: -22646 22647 -22648 -720 -22649 0 -22646 22647 -22648 -720 -22650 0 -22646 22647 -22648 -720 -22651 0 c 0+1 --> 1 c (-b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ -b^{240, 3}_0 ∧ p_720) -> (-b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ b^{240, 4}_0) c in CNF: c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ -p_720 ∨ -b^{240, 4}_2 c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ -p_720 ∨ -b^{240, 4}_1 c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ -p_720 ∨ b^{240, 4}_0 c in DIMACS: 22646 22647 22648 -720 -22649 0 22646 22647 22648 -720 -22650 0 22646 22647 22648 -720 22651 0 c 1+1 --> 2 c (-b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ b^{240, 3}_0 ∧ p_720) -> (-b^{240, 4}_2 ∧ b^{240, 4}_1 ∧ -b^{240, 4}_0) c in CNF: c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ -p_720 ∨ -b^{240, 4}_2 c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ -p_720 ∨ b^{240, 4}_1 c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ -p_720 ∨ -b^{240, 4}_0 c in DIMACS: 22646 22647 -22648 -720 -22649 0 22646 22647 -22648 -720 22650 0 22646 22647 -22648 -720 -22651 0 c 2+1 --> break c (-b^{240, 3}_2 ∧ b^{240, 3}_1 ∧ -b^{240, 3}_0 ∧ p_720) -> break c in CNF: c b^{240, 3}_2 ∨ -b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ -p_720 ∨ break c in DIMACS: 22646 -22647 22648 -720 1162 0 c 2-1 --> 1 c (-b^{240, 3}_2 ∧ b^{240, 3}_1 ∧ -b^{240, 3}_0 ∧ -p_720) -> (-b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ b^{240, 4}_0) c in CNF: c b^{240, 3}_2 ∨ -b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ p_720 ∨ -b^{240, 4}_2 c b^{240, 3}_2 ∨ -b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ p_720 ∨ -b^{240, 4}_1 c b^{240, 3}_2 ∨ -b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ p_720 ∨ b^{240, 4}_0 c in DIMACS: 22646 -22647 22648 720 -22649 0 22646 -22647 22648 720 -22650 0 22646 -22647 22648 720 22651 0 c 1-1 --> 0 c (-b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ b^{240, 3}_0 ∧ -p_720) -> (-b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ -b^{240, 4}_0) c in CNF: c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ p_720 ∨ -b^{240, 4}_2 c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ p_720 ∨ -b^{240, 4}_1 c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ p_720 ∨ -b^{240, 4}_0 c in DIMACS: 22646 22647 -22648 720 -22649 0 22646 22647 -22648 720 -22650 0 22646 22647 -22648 720 -22651 0 c 0-1 --> -1 c (-b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ -b^{240, 3}_0 ∧ -p_720) -> ( b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ b^{240, 4}_0) c in CNF: c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ p_720 ∨ b^{240, 4}_2 c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ p_720 ∨ -b^{240, 4}_1 c b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ p_720 ∨ b^{240, 4}_0 c in DIMACS: 22646 22647 22648 720 22649 0 22646 22647 22648 720 -22650 0 22646 22647 22648 720 22651 0 c -1-1 --> -2 c ( b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ b^{240, 3}_0 ∧ -p_720) -> ( b^{240, 4}_2 ∧ b^{240, 4}_1 ∧ -b^{240, 4}_0) c in CNF: c -b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ p_720 ∨ b^{240, 4}_2 c -b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ p_720 ∨ b^{240, 4}_1 c -b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ p_720 ∨ -b^{240, 4}_0 c in DIMACS: -22646 22647 -22648 720 22649 0 -22646 22647 -22648 720 22650 0 -22646 22647 -22648 720 -22651 0 c -2-1 --> break c ( b^{240, 3}_2 ∧ b^{240, 3}_1 ∧ -b^{240, 3}_0 ∧ -p_720) -> break c in CNF: c -b^{240, 3}_2 ∨ -b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ p_720 ∨ break c in DIMACS: -22646 -22647 22648 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{240, 3}_2 ∧ -b^{240, 3}_1 ∧ -b^{240, 3}_0 ∧ true) c in CNF: c -b^{240, 3}_2 ∨ b^{240, 3}_1 ∨ b^{240, 3}_0 ∨ false c in DIMACS: -22646 22647 22648 0 c 3 does not represent an automaton state. c -(-b^{240, 3}_2 ∧ b^{240, 3}_1 ∧ b^{240, 3}_0 ∧ true) c in CNF: c b^{240, 3}_2 ∨ -b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ false c in DIMACS: 22646 -22647 -22648 0 c -3 does not represent an automaton state. c -( b^{240, 3}_2 ∧ b^{240, 3}_1 ∧ b^{240, 3}_0 ∧ true) c in CNF: c -b^{240, 3}_2 ∨ -b^{240, 3}_1 ∨ -b^{240, 3}_0 ∨ false c in DIMACS: -22646 -22647 -22648 0 c i = 4 c -2+1 --> -1 c ( b^{240, 4}_2 ∧ b^{240, 4}_1 ∧ -b^{240, 4}_0 ∧ p_960) -> ( b^{240, 5}_2 ∧ -b^{240, 5}_1 ∧ b^{240, 5}_0) c in CNF: c -b^{240, 4}_2 ∨ -b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ -p_960 ∨ b^{240, 5}_2 c -b^{240, 4}_2 ∨ -b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ -p_960 ∨ -b^{240, 5}_1 c -b^{240, 4}_2 ∨ -b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ -p_960 ∨ b^{240, 5}_0 c in DIMACS: -22649 -22650 22651 -960 22652 0 -22649 -22650 22651 -960 -22653 0 -22649 -22650 22651 -960 22654 0 c -1+1 --> 0 c ( b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ b^{240, 4}_0 ∧ p_960) -> (-b^{240, 5}_2 ∧ -b^{240, 5}_1 ∧ -b^{240, 5}_0) c in CNF: c -b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ -p_960 ∨ -b^{240, 5}_2 c -b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ -p_960 ∨ -b^{240, 5}_1 c -b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ -p_960 ∨ -b^{240, 5}_0 c in DIMACS: -22649 22650 -22651 -960 -22652 0 -22649 22650 -22651 -960 -22653 0 -22649 22650 -22651 -960 -22654 0 c 0+1 --> 1 c (-b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ -b^{240, 4}_0 ∧ p_960) -> (-b^{240, 5}_2 ∧ -b^{240, 5}_1 ∧ b^{240, 5}_0) c in CNF: c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ -p_960 ∨ -b^{240, 5}_2 c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ -p_960 ∨ -b^{240, 5}_1 c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ -p_960 ∨ b^{240, 5}_0 c in DIMACS: 22649 22650 22651 -960 -22652 0 22649 22650 22651 -960 -22653 0 22649 22650 22651 -960 22654 0 c 1+1 --> 2 c (-b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ b^{240, 4}_0 ∧ p_960) -> (-b^{240, 5}_2 ∧ b^{240, 5}_1 ∧ -b^{240, 5}_0) c in CNF: c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ -p_960 ∨ -b^{240, 5}_2 c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ -p_960 ∨ b^{240, 5}_1 c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ -p_960 ∨ -b^{240, 5}_0 c in DIMACS: 22649 22650 -22651 -960 -22652 0 22649 22650 -22651 -960 22653 0 22649 22650 -22651 -960 -22654 0 c 2+1 --> break c (-b^{240, 4}_2 ∧ b^{240, 4}_1 ∧ -b^{240, 4}_0 ∧ p_960) -> break c in CNF: c b^{240, 4}_2 ∨ -b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ -p_960 ∨ break c in DIMACS: 22649 -22650 22651 -960 1162 0 c 2-1 --> 1 c (-b^{240, 4}_2 ∧ b^{240, 4}_1 ∧ -b^{240, 4}_0 ∧ -p_960) -> (-b^{240, 5}_2 ∧ -b^{240, 5}_1 ∧ b^{240, 5}_0) c in CNF: c b^{240, 4}_2 ∨ -b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ p_960 ∨ -b^{240, 5}_2 c b^{240, 4}_2 ∨ -b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ p_960 ∨ -b^{240, 5}_1 c b^{240, 4}_2 ∨ -b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ p_960 ∨ b^{240, 5}_0 c in DIMACS: 22649 -22650 22651 960 -22652 0 22649 -22650 22651 960 -22653 0 22649 -22650 22651 960 22654 0 c 1-1 --> 0 c (-b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ b^{240, 4}_0 ∧ -p_960) -> (-b^{240, 5}_2 ∧ -b^{240, 5}_1 ∧ -b^{240, 5}_0) c in CNF: c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ p_960 ∨ -b^{240, 5}_2 c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ p_960 ∨ -b^{240, 5}_1 c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ p_960 ∨ -b^{240, 5}_0 c in DIMACS: 22649 22650 -22651 960 -22652 0 22649 22650 -22651 960 -22653 0 22649 22650 -22651 960 -22654 0 c 0-1 --> -1 c (-b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ -b^{240, 4}_0 ∧ -p_960) -> ( b^{240, 5}_2 ∧ -b^{240, 5}_1 ∧ b^{240, 5}_0) c in CNF: c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ p_960 ∨ b^{240, 5}_2 c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ p_960 ∨ -b^{240, 5}_1 c b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ p_960 ∨ b^{240, 5}_0 c in DIMACS: 22649 22650 22651 960 22652 0 22649 22650 22651 960 -22653 0 22649 22650 22651 960 22654 0 c -1-1 --> -2 c ( b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ b^{240, 4}_0 ∧ -p_960) -> ( b^{240, 5}_2 ∧ b^{240, 5}_1 ∧ -b^{240, 5}_0) c in CNF: c -b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ p_960 ∨ b^{240, 5}_2 c -b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ p_960 ∨ b^{240, 5}_1 c -b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ p_960 ∨ -b^{240, 5}_0 c in DIMACS: -22649 22650 -22651 960 22652 0 -22649 22650 -22651 960 22653 0 -22649 22650 -22651 960 -22654 0 c -2-1 --> break c ( b^{240, 4}_2 ∧ b^{240, 4}_1 ∧ -b^{240, 4}_0 ∧ -p_960) -> break c in CNF: c -b^{240, 4}_2 ∨ -b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ p_960 ∨ break c in DIMACS: -22649 -22650 22651 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{240, 4}_2 ∧ -b^{240, 4}_1 ∧ -b^{240, 4}_0 ∧ true) c in CNF: c -b^{240, 4}_2 ∨ b^{240, 4}_1 ∨ b^{240, 4}_0 ∨ false c in DIMACS: -22649 22650 22651 0 c 3 does not represent an automaton state. c -(-b^{240, 4}_2 ∧ b^{240, 4}_1 ∧ b^{240, 4}_0 ∧ true) c in CNF: c b^{240, 4}_2 ∨ -b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ false c in DIMACS: 22649 -22650 -22651 0 c -3 does not represent an automaton state. c -( b^{240, 4}_2 ∧ b^{240, 4}_1 ∧ b^{240, 4}_0 ∧ true) c in CNF: c -b^{240, 4}_2 ∨ -b^{240, 4}_1 ∨ -b^{240, 4}_0 ∨ false c in DIMACS: -22649 -22650 -22651 0 c INIT for k = 241 c -b^{241, 1}_2 c -b^{241, 1}_1 c -b^{241, 1}_0 c in DIMACS: -22655 0 -22656 0 -22657 0 c Transitions for k = 241 c i = 1 c -2+1 --> -1 c ( b^{241, 1}_2 ∧ b^{241, 1}_1 ∧ -b^{241, 1}_0 ∧ p_241) -> ( b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ b^{241, 2}_0) c in CNF: c -b^{241, 1}_2 ∨ -b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ -p_241 ∨ b^{241, 2}_2 c -b^{241, 1}_2 ∨ -b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ -p_241 ∨ -b^{241, 2}_1 c -b^{241, 1}_2 ∨ -b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ -p_241 ∨ b^{241, 2}_0 c in DIMACS: -22655 -22656 22657 -241 22658 0 -22655 -22656 22657 -241 -22659 0 -22655 -22656 22657 -241 22660 0 c -1+1 --> 0 c ( b^{241, 1}_2 ∧ -b^{241, 1}_1 ∧ b^{241, 1}_0 ∧ p_241) -> (-b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ -b^{241, 2}_0) c in CNF: c -b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ -p_241 ∨ -b^{241, 2}_2 c -b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ -p_241 ∨ -b^{241, 2}_1 c -b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ -p_241 ∨ -b^{241, 2}_0 c in DIMACS: -22655 22656 -22657 -241 -22658 0 -22655 22656 -22657 -241 -22659 0 -22655 22656 -22657 -241 -22660 0 c 0+1 --> 1 c (-b^{241, 1}_2 ∧ -b^{241, 1}_1 ∧ -b^{241, 1}_0 ∧ p_241) -> (-b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ b^{241, 2}_0) c in CNF: c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ -p_241 ∨ -b^{241, 2}_2 c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ -p_241 ∨ -b^{241, 2}_1 c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ -p_241 ∨ b^{241, 2}_0 c in DIMACS: 22655 22656 22657 -241 -22658 0 22655 22656 22657 -241 -22659 0 22655 22656 22657 -241 22660 0 c 1+1 --> 2 c (-b^{241, 1}_2 ∧ -b^{241, 1}_1 ∧ b^{241, 1}_0 ∧ p_241) -> (-b^{241, 2}_2 ∧ b^{241, 2}_1 ∧ -b^{241, 2}_0) c in CNF: c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ -p_241 ∨ -b^{241, 2}_2 c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ -p_241 ∨ b^{241, 2}_1 c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ -p_241 ∨ -b^{241, 2}_0 c in DIMACS: 22655 22656 -22657 -241 -22658 0 22655 22656 -22657 -241 22659 0 22655 22656 -22657 -241 -22660 0 c 2+1 --> break c (-b^{241, 1}_2 ∧ b^{241, 1}_1 ∧ -b^{241, 1}_0 ∧ p_241) -> break c in CNF: c b^{241, 1}_2 ∨ -b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ -p_241 ∨ break c in DIMACS: 22655 -22656 22657 -241 1162 0 c 2-1 --> 1 c (-b^{241, 1}_2 ∧ b^{241, 1}_1 ∧ -b^{241, 1}_0 ∧ -p_241) -> (-b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ b^{241, 2}_0) c in CNF: c b^{241, 1}_2 ∨ -b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ p_241 ∨ -b^{241, 2}_2 c b^{241, 1}_2 ∨ -b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ p_241 ∨ -b^{241, 2}_1 c b^{241, 1}_2 ∨ -b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ p_241 ∨ b^{241, 2}_0 c in DIMACS: 22655 -22656 22657 241 -22658 0 22655 -22656 22657 241 -22659 0 22655 -22656 22657 241 22660 0 c 1-1 --> 0 c (-b^{241, 1}_2 ∧ -b^{241, 1}_1 ∧ b^{241, 1}_0 ∧ -p_241) -> (-b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ -b^{241, 2}_0) c in CNF: c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ p_241 ∨ -b^{241, 2}_2 c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ p_241 ∨ -b^{241, 2}_1 c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ p_241 ∨ -b^{241, 2}_0 c in DIMACS: 22655 22656 -22657 241 -22658 0 22655 22656 -22657 241 -22659 0 22655 22656 -22657 241 -22660 0 c 0-1 --> -1 c (-b^{241, 1}_2 ∧ -b^{241, 1}_1 ∧ -b^{241, 1}_0 ∧ -p_241) -> ( b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ b^{241, 2}_0) c in CNF: c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ p_241 ∨ b^{241, 2}_2 c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ p_241 ∨ -b^{241, 2}_1 c b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ p_241 ∨ b^{241, 2}_0 c in DIMACS: 22655 22656 22657 241 22658 0 22655 22656 22657 241 -22659 0 22655 22656 22657 241 22660 0 c -1-1 --> -2 c ( b^{241, 1}_2 ∧ -b^{241, 1}_1 ∧ b^{241, 1}_0 ∧ -p_241) -> ( b^{241, 2}_2 ∧ b^{241, 2}_1 ∧ -b^{241, 2}_0) c in CNF: c -b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ p_241 ∨ b^{241, 2}_2 c -b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ p_241 ∨ b^{241, 2}_1 c -b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ p_241 ∨ -b^{241, 2}_0 c in DIMACS: -22655 22656 -22657 241 22658 0 -22655 22656 -22657 241 22659 0 -22655 22656 -22657 241 -22660 0 c -2-1 --> break c ( b^{241, 1}_2 ∧ b^{241, 1}_1 ∧ -b^{241, 1}_0 ∧ -p_241) -> break c in CNF: c -b^{241, 1}_2 ∨ -b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ p_241 ∨ break c in DIMACS: -22655 -22656 22657 241 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{241, 1}_2 ∧ -b^{241, 1}_1 ∧ -b^{241, 1}_0 ∧ true) c in CNF: c -b^{241, 1}_2 ∨ b^{241, 1}_1 ∨ b^{241, 1}_0 ∨ false c in DIMACS: -22655 22656 22657 0 c 3 does not represent an automaton state. c -(-b^{241, 1}_2 ∧ b^{241, 1}_1 ∧ b^{241, 1}_0 ∧ true) c in CNF: c b^{241, 1}_2 ∨ -b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ false c in DIMACS: 22655 -22656 -22657 0 c -3 does not represent an automaton state. c -( b^{241, 1}_2 ∧ b^{241, 1}_1 ∧ b^{241, 1}_0 ∧ true) c in CNF: c -b^{241, 1}_2 ∨ -b^{241, 1}_1 ∨ -b^{241, 1}_0 ∨ false c in DIMACS: -22655 -22656 -22657 0 c i = 2 c -2+1 --> -1 c ( b^{241, 2}_2 ∧ b^{241, 2}_1 ∧ -b^{241, 2}_0 ∧ p_482) -> ( b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ b^{241, 3}_0) c in CNF: c -b^{241, 2}_2 ∨ -b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ -p_482 ∨ b^{241, 3}_2 c -b^{241, 2}_2 ∨ -b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ -p_482 ∨ -b^{241, 3}_1 c -b^{241, 2}_2 ∨ -b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ -p_482 ∨ b^{241, 3}_0 c in DIMACS: -22658 -22659 22660 -482 22661 0 -22658 -22659 22660 -482 -22662 0 -22658 -22659 22660 -482 22663 0 c -1+1 --> 0 c ( b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ b^{241, 2}_0 ∧ p_482) -> (-b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ -b^{241, 3}_0) c in CNF: c -b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ -p_482 ∨ -b^{241, 3}_2 c -b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ -p_482 ∨ -b^{241, 3}_1 c -b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ -p_482 ∨ -b^{241, 3}_0 c in DIMACS: -22658 22659 -22660 -482 -22661 0 -22658 22659 -22660 -482 -22662 0 -22658 22659 -22660 -482 -22663 0 c 0+1 --> 1 c (-b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ -b^{241, 2}_0 ∧ p_482) -> (-b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ b^{241, 3}_0) c in CNF: c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ -p_482 ∨ -b^{241, 3}_2 c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ -p_482 ∨ -b^{241, 3}_1 c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ -p_482 ∨ b^{241, 3}_0 c in DIMACS: 22658 22659 22660 -482 -22661 0 22658 22659 22660 -482 -22662 0 22658 22659 22660 -482 22663 0 c 1+1 --> 2 c (-b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ b^{241, 2}_0 ∧ p_482) -> (-b^{241, 3}_2 ∧ b^{241, 3}_1 ∧ -b^{241, 3}_0) c in CNF: c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ -p_482 ∨ -b^{241, 3}_2 c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ -p_482 ∨ b^{241, 3}_1 c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ -p_482 ∨ -b^{241, 3}_0 c in DIMACS: 22658 22659 -22660 -482 -22661 0 22658 22659 -22660 -482 22662 0 22658 22659 -22660 -482 -22663 0 c 2+1 --> break c (-b^{241, 2}_2 ∧ b^{241, 2}_1 ∧ -b^{241, 2}_0 ∧ p_482) -> break c in CNF: c b^{241, 2}_2 ∨ -b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ -p_482 ∨ break c in DIMACS: 22658 -22659 22660 -482 1162 0 c 2-1 --> 1 c (-b^{241, 2}_2 ∧ b^{241, 2}_1 ∧ -b^{241, 2}_0 ∧ -p_482) -> (-b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ b^{241, 3}_0) c in CNF: c b^{241, 2}_2 ∨ -b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ p_482 ∨ -b^{241, 3}_2 c b^{241, 2}_2 ∨ -b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ p_482 ∨ -b^{241, 3}_1 c b^{241, 2}_2 ∨ -b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ p_482 ∨ b^{241, 3}_0 c in DIMACS: 22658 -22659 22660 482 -22661 0 22658 -22659 22660 482 -22662 0 22658 -22659 22660 482 22663 0 c 1-1 --> 0 c (-b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ b^{241, 2}_0 ∧ -p_482) -> (-b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ -b^{241, 3}_0) c in CNF: c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ p_482 ∨ -b^{241, 3}_2 c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ p_482 ∨ -b^{241, 3}_1 c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ p_482 ∨ -b^{241, 3}_0 c in DIMACS: 22658 22659 -22660 482 -22661 0 22658 22659 -22660 482 -22662 0 22658 22659 -22660 482 -22663 0 c 0-1 --> -1 c (-b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ -b^{241, 2}_0 ∧ -p_482) -> ( b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ b^{241, 3}_0) c in CNF: c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ p_482 ∨ b^{241, 3}_2 c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ p_482 ∨ -b^{241, 3}_1 c b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ p_482 ∨ b^{241, 3}_0 c in DIMACS: 22658 22659 22660 482 22661 0 22658 22659 22660 482 -22662 0 22658 22659 22660 482 22663 0 c -1-1 --> -2 c ( b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ b^{241, 2}_0 ∧ -p_482) -> ( b^{241, 3}_2 ∧ b^{241, 3}_1 ∧ -b^{241, 3}_0) c in CNF: c -b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ p_482 ∨ b^{241, 3}_2 c -b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ p_482 ∨ b^{241, 3}_1 c -b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ p_482 ∨ -b^{241, 3}_0 c in DIMACS: -22658 22659 -22660 482 22661 0 -22658 22659 -22660 482 22662 0 -22658 22659 -22660 482 -22663 0 c -2-1 --> break c ( b^{241, 2}_2 ∧ b^{241, 2}_1 ∧ -b^{241, 2}_0 ∧ -p_482) -> break c in CNF: c -b^{241, 2}_2 ∨ -b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ p_482 ∨ break c in DIMACS: -22658 -22659 22660 482 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{241, 2}_2 ∧ -b^{241, 2}_1 ∧ -b^{241, 2}_0 ∧ true) c in CNF: c -b^{241, 2}_2 ∨ b^{241, 2}_1 ∨ b^{241, 2}_0 ∨ false c in DIMACS: -22658 22659 22660 0 c 3 does not represent an automaton state. c -(-b^{241, 2}_2 ∧ b^{241, 2}_1 ∧ b^{241, 2}_0 ∧ true) c in CNF: c b^{241, 2}_2 ∨ -b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ false c in DIMACS: 22658 -22659 -22660 0 c -3 does not represent an automaton state. c -( b^{241, 2}_2 ∧ b^{241, 2}_1 ∧ b^{241, 2}_0 ∧ true) c in CNF: c -b^{241, 2}_2 ∨ -b^{241, 2}_1 ∨ -b^{241, 2}_0 ∨ false c in DIMACS: -22658 -22659 -22660 0 c i = 3 c -2+1 --> -1 c ( b^{241, 3}_2 ∧ b^{241, 3}_1 ∧ -b^{241, 3}_0 ∧ p_723) -> ( b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ b^{241, 4}_0) c in CNF: c -b^{241, 3}_2 ∨ -b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ -p_723 ∨ b^{241, 4}_2 c -b^{241, 3}_2 ∨ -b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ -p_723 ∨ -b^{241, 4}_1 c -b^{241, 3}_2 ∨ -b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ -p_723 ∨ b^{241, 4}_0 c in DIMACS: -22661 -22662 22663 -723 22664 0 -22661 -22662 22663 -723 -22665 0 -22661 -22662 22663 -723 22666 0 c -1+1 --> 0 c ( b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ b^{241, 3}_0 ∧ p_723) -> (-b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ -b^{241, 4}_0) c in CNF: c -b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ -p_723 ∨ -b^{241, 4}_2 c -b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ -p_723 ∨ -b^{241, 4}_1 c -b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ -p_723 ∨ -b^{241, 4}_0 c in DIMACS: -22661 22662 -22663 -723 -22664 0 -22661 22662 -22663 -723 -22665 0 -22661 22662 -22663 -723 -22666 0 c 0+1 --> 1 c (-b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ -b^{241, 3}_0 ∧ p_723) -> (-b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ b^{241, 4}_0) c in CNF: c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ -p_723 ∨ -b^{241, 4}_2 c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ -p_723 ∨ -b^{241, 4}_1 c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ -p_723 ∨ b^{241, 4}_0 c in DIMACS: 22661 22662 22663 -723 -22664 0 22661 22662 22663 -723 -22665 0 22661 22662 22663 -723 22666 0 c 1+1 --> 2 c (-b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ b^{241, 3}_0 ∧ p_723) -> (-b^{241, 4}_2 ∧ b^{241, 4}_1 ∧ -b^{241, 4}_0) c in CNF: c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ -p_723 ∨ -b^{241, 4}_2 c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ -p_723 ∨ b^{241, 4}_1 c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ -p_723 ∨ -b^{241, 4}_0 c in DIMACS: 22661 22662 -22663 -723 -22664 0 22661 22662 -22663 -723 22665 0 22661 22662 -22663 -723 -22666 0 c 2+1 --> break c (-b^{241, 3}_2 ∧ b^{241, 3}_1 ∧ -b^{241, 3}_0 ∧ p_723) -> break c in CNF: c b^{241, 3}_2 ∨ -b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ -p_723 ∨ break c in DIMACS: 22661 -22662 22663 -723 1162 0 c 2-1 --> 1 c (-b^{241, 3}_2 ∧ b^{241, 3}_1 ∧ -b^{241, 3}_0 ∧ -p_723) -> (-b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ b^{241, 4}_0) c in CNF: c b^{241, 3}_2 ∨ -b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ p_723 ∨ -b^{241, 4}_2 c b^{241, 3}_2 ∨ -b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ p_723 ∨ -b^{241, 4}_1 c b^{241, 3}_2 ∨ -b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ p_723 ∨ b^{241, 4}_0 c in DIMACS: 22661 -22662 22663 723 -22664 0 22661 -22662 22663 723 -22665 0 22661 -22662 22663 723 22666 0 c 1-1 --> 0 c (-b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ b^{241, 3}_0 ∧ -p_723) -> (-b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ -b^{241, 4}_0) c in CNF: c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ p_723 ∨ -b^{241, 4}_2 c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ p_723 ∨ -b^{241, 4}_1 c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ p_723 ∨ -b^{241, 4}_0 c in DIMACS: 22661 22662 -22663 723 -22664 0 22661 22662 -22663 723 -22665 0 22661 22662 -22663 723 -22666 0 c 0-1 --> -1 c (-b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ -b^{241, 3}_0 ∧ -p_723) -> ( b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ b^{241, 4}_0) c in CNF: c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ p_723 ∨ b^{241, 4}_2 c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ p_723 ∨ -b^{241, 4}_1 c b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ p_723 ∨ b^{241, 4}_0 c in DIMACS: 22661 22662 22663 723 22664 0 22661 22662 22663 723 -22665 0 22661 22662 22663 723 22666 0 c -1-1 --> -2 c ( b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ b^{241, 3}_0 ∧ -p_723) -> ( b^{241, 4}_2 ∧ b^{241, 4}_1 ∧ -b^{241, 4}_0) c in CNF: c -b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ p_723 ∨ b^{241, 4}_2 c -b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ p_723 ∨ b^{241, 4}_1 c -b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ p_723 ∨ -b^{241, 4}_0 c in DIMACS: -22661 22662 -22663 723 22664 0 -22661 22662 -22663 723 22665 0 -22661 22662 -22663 723 -22666 0 c -2-1 --> break c ( b^{241, 3}_2 ∧ b^{241, 3}_1 ∧ -b^{241, 3}_0 ∧ -p_723) -> break c in CNF: c -b^{241, 3}_2 ∨ -b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ p_723 ∨ break c in DIMACS: -22661 -22662 22663 723 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{241, 3}_2 ∧ -b^{241, 3}_1 ∧ -b^{241, 3}_0 ∧ true) c in CNF: c -b^{241, 3}_2 ∨ b^{241, 3}_1 ∨ b^{241, 3}_0 ∨ false c in DIMACS: -22661 22662 22663 0 c 3 does not represent an automaton state. c -(-b^{241, 3}_2 ∧ b^{241, 3}_1 ∧ b^{241, 3}_0 ∧ true) c in CNF: c b^{241, 3}_2 ∨ -b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ false c in DIMACS: 22661 -22662 -22663 0 c -3 does not represent an automaton state. c -( b^{241, 3}_2 ∧ b^{241, 3}_1 ∧ b^{241, 3}_0 ∧ true) c in CNF: c -b^{241, 3}_2 ∨ -b^{241, 3}_1 ∨ -b^{241, 3}_0 ∨ false c in DIMACS: -22661 -22662 -22663 0 c i = 4 c -2+1 --> -1 c ( b^{241, 4}_2 ∧ b^{241, 4}_1 ∧ -b^{241, 4}_0 ∧ p_964) -> ( b^{241, 5}_2 ∧ -b^{241, 5}_1 ∧ b^{241, 5}_0) c in CNF: c -b^{241, 4}_2 ∨ -b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ -p_964 ∨ b^{241, 5}_2 c -b^{241, 4}_2 ∨ -b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ -p_964 ∨ -b^{241, 5}_1 c -b^{241, 4}_2 ∨ -b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ -p_964 ∨ b^{241, 5}_0 c in DIMACS: -22664 -22665 22666 -964 22667 0 -22664 -22665 22666 -964 -22668 0 -22664 -22665 22666 -964 22669 0 c -1+1 --> 0 c ( b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ b^{241, 4}_0 ∧ p_964) -> (-b^{241, 5}_2 ∧ -b^{241, 5}_1 ∧ -b^{241, 5}_0) c in CNF: c -b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ -p_964 ∨ -b^{241, 5}_2 c -b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ -p_964 ∨ -b^{241, 5}_1 c -b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ -p_964 ∨ -b^{241, 5}_0 c in DIMACS: -22664 22665 -22666 -964 -22667 0 -22664 22665 -22666 -964 -22668 0 -22664 22665 -22666 -964 -22669 0 c 0+1 --> 1 c (-b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ -b^{241, 4}_0 ∧ p_964) -> (-b^{241, 5}_2 ∧ -b^{241, 5}_1 ∧ b^{241, 5}_0) c in CNF: c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ -p_964 ∨ -b^{241, 5}_2 c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ -p_964 ∨ -b^{241, 5}_1 c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ -p_964 ∨ b^{241, 5}_0 c in DIMACS: 22664 22665 22666 -964 -22667 0 22664 22665 22666 -964 -22668 0 22664 22665 22666 -964 22669 0 c 1+1 --> 2 c (-b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ b^{241, 4}_0 ∧ p_964) -> (-b^{241, 5}_2 ∧ b^{241, 5}_1 ∧ -b^{241, 5}_0) c in CNF: c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ -p_964 ∨ -b^{241, 5}_2 c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ -p_964 ∨ b^{241, 5}_1 c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ -p_964 ∨ -b^{241, 5}_0 c in DIMACS: 22664 22665 -22666 -964 -22667 0 22664 22665 -22666 -964 22668 0 22664 22665 -22666 -964 -22669 0 c 2+1 --> break c (-b^{241, 4}_2 ∧ b^{241, 4}_1 ∧ -b^{241, 4}_0 ∧ p_964) -> break c in CNF: c b^{241, 4}_2 ∨ -b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ -p_964 ∨ break c in DIMACS: 22664 -22665 22666 -964 1162 0 c 2-1 --> 1 c (-b^{241, 4}_2 ∧ b^{241, 4}_1 ∧ -b^{241, 4}_0 ∧ -p_964) -> (-b^{241, 5}_2 ∧ -b^{241, 5}_1 ∧ b^{241, 5}_0) c in CNF: c b^{241, 4}_2 ∨ -b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ p_964 ∨ -b^{241, 5}_2 c b^{241, 4}_2 ∨ -b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ p_964 ∨ -b^{241, 5}_1 c b^{241, 4}_2 ∨ -b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ p_964 ∨ b^{241, 5}_0 c in DIMACS: 22664 -22665 22666 964 -22667 0 22664 -22665 22666 964 -22668 0 22664 -22665 22666 964 22669 0 c 1-1 --> 0 c (-b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ b^{241, 4}_0 ∧ -p_964) -> (-b^{241, 5}_2 ∧ -b^{241, 5}_1 ∧ -b^{241, 5}_0) c in CNF: c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ p_964 ∨ -b^{241, 5}_2 c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ p_964 ∨ -b^{241, 5}_1 c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ p_964 ∨ -b^{241, 5}_0 c in DIMACS: 22664 22665 -22666 964 -22667 0 22664 22665 -22666 964 -22668 0 22664 22665 -22666 964 -22669 0 c 0-1 --> -1 c (-b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ -b^{241, 4}_0 ∧ -p_964) -> ( b^{241, 5}_2 ∧ -b^{241, 5}_1 ∧ b^{241, 5}_0) c in CNF: c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ p_964 ∨ b^{241, 5}_2 c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ p_964 ∨ -b^{241, 5}_1 c b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ p_964 ∨ b^{241, 5}_0 c in DIMACS: 22664 22665 22666 964 22667 0 22664 22665 22666 964 -22668 0 22664 22665 22666 964 22669 0 c -1-1 --> -2 c ( b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ b^{241, 4}_0 ∧ -p_964) -> ( b^{241, 5}_2 ∧ b^{241, 5}_1 ∧ -b^{241, 5}_0) c in CNF: c -b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ p_964 ∨ b^{241, 5}_2 c -b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ p_964 ∨ b^{241, 5}_1 c -b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ p_964 ∨ -b^{241, 5}_0 c in DIMACS: -22664 22665 -22666 964 22667 0 -22664 22665 -22666 964 22668 0 -22664 22665 -22666 964 -22669 0 c -2-1 --> break c ( b^{241, 4}_2 ∧ b^{241, 4}_1 ∧ -b^{241, 4}_0 ∧ -p_964) -> break c in CNF: c -b^{241, 4}_2 ∨ -b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ p_964 ∨ break c in DIMACS: -22664 -22665 22666 964 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{241, 4}_2 ∧ -b^{241, 4}_1 ∧ -b^{241, 4}_0 ∧ true) c in CNF: c -b^{241, 4}_2 ∨ b^{241, 4}_1 ∨ b^{241, 4}_0 ∨ false c in DIMACS: -22664 22665 22666 0 c 3 does not represent an automaton state. c -(-b^{241, 4}_2 ∧ b^{241, 4}_1 ∧ b^{241, 4}_0 ∧ true) c in CNF: c b^{241, 4}_2 ∨ -b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ false c in DIMACS: 22664 -22665 -22666 0 c -3 does not represent an automaton state. c -( b^{241, 4}_2 ∧ b^{241, 4}_1 ∧ b^{241, 4}_0 ∧ true) c in CNF: c -b^{241, 4}_2 ∨ -b^{241, 4}_1 ∨ -b^{241, 4}_0 ∨ false c in DIMACS: -22664 -22665 -22666 0 c INIT for k = 242 c -b^{242, 1}_2 c -b^{242, 1}_1 c -b^{242, 1}_0 c in DIMACS: -22670 0 -22671 0 -22672 0 c Transitions for k = 242 c i = 1 c -2+1 --> -1 c ( b^{242, 1}_2 ∧ b^{242, 1}_1 ∧ -b^{242, 1}_0 ∧ p_242) -> ( b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ b^{242, 2}_0) c in CNF: c -b^{242, 1}_2 ∨ -b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ -p_242 ∨ b^{242, 2}_2 c -b^{242, 1}_2 ∨ -b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ -p_242 ∨ -b^{242, 2}_1 c -b^{242, 1}_2 ∨ -b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ -p_242 ∨ b^{242, 2}_0 c in DIMACS: -22670 -22671 22672 -242 22673 0 -22670 -22671 22672 -242 -22674 0 -22670 -22671 22672 -242 22675 0 c -1+1 --> 0 c ( b^{242, 1}_2 ∧ -b^{242, 1}_1 ∧ b^{242, 1}_0 ∧ p_242) -> (-b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ -b^{242, 2}_0) c in CNF: c -b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ -p_242 ∨ -b^{242, 2}_2 c -b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ -p_242 ∨ -b^{242, 2}_1 c -b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ -p_242 ∨ -b^{242, 2}_0 c in DIMACS: -22670 22671 -22672 -242 -22673 0 -22670 22671 -22672 -242 -22674 0 -22670 22671 -22672 -242 -22675 0 c 0+1 --> 1 c (-b^{242, 1}_2 ∧ -b^{242, 1}_1 ∧ -b^{242, 1}_0 ∧ p_242) -> (-b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ b^{242, 2}_0) c in CNF: c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ -p_242 ∨ -b^{242, 2}_2 c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ -p_242 ∨ -b^{242, 2}_1 c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ -p_242 ∨ b^{242, 2}_0 c in DIMACS: 22670 22671 22672 -242 -22673 0 22670 22671 22672 -242 -22674 0 22670 22671 22672 -242 22675 0 c 1+1 --> 2 c (-b^{242, 1}_2 ∧ -b^{242, 1}_1 ∧ b^{242, 1}_0 ∧ p_242) -> (-b^{242, 2}_2 ∧ b^{242, 2}_1 ∧ -b^{242, 2}_0) c in CNF: c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ -p_242 ∨ -b^{242, 2}_2 c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ -p_242 ∨ b^{242, 2}_1 c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ -p_242 ∨ -b^{242, 2}_0 c in DIMACS: 22670 22671 -22672 -242 -22673 0 22670 22671 -22672 -242 22674 0 22670 22671 -22672 -242 -22675 0 c 2+1 --> break c (-b^{242, 1}_2 ∧ b^{242, 1}_1 ∧ -b^{242, 1}_0 ∧ p_242) -> break c in CNF: c b^{242, 1}_2 ∨ -b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ -p_242 ∨ break c in DIMACS: 22670 -22671 22672 -242 1162 0 c 2-1 --> 1 c (-b^{242, 1}_2 ∧ b^{242, 1}_1 ∧ -b^{242, 1}_0 ∧ -p_242) -> (-b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ b^{242, 2}_0) c in CNF: c b^{242, 1}_2 ∨ -b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ p_242 ∨ -b^{242, 2}_2 c b^{242, 1}_2 ∨ -b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ p_242 ∨ -b^{242, 2}_1 c b^{242, 1}_2 ∨ -b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ p_242 ∨ b^{242, 2}_0 c in DIMACS: 22670 -22671 22672 242 -22673 0 22670 -22671 22672 242 -22674 0 22670 -22671 22672 242 22675 0 c 1-1 --> 0 c (-b^{242, 1}_2 ∧ -b^{242, 1}_1 ∧ b^{242, 1}_0 ∧ -p_242) -> (-b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ -b^{242, 2}_0) c in CNF: c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ p_242 ∨ -b^{242, 2}_2 c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ p_242 ∨ -b^{242, 2}_1 c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ p_242 ∨ -b^{242, 2}_0 c in DIMACS: 22670 22671 -22672 242 -22673 0 22670 22671 -22672 242 -22674 0 22670 22671 -22672 242 -22675 0 c 0-1 --> -1 c (-b^{242, 1}_2 ∧ -b^{242, 1}_1 ∧ -b^{242, 1}_0 ∧ -p_242) -> ( b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ b^{242, 2}_0) c in CNF: c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ p_242 ∨ b^{242, 2}_2 c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ p_242 ∨ -b^{242, 2}_1 c b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ p_242 ∨ b^{242, 2}_0 c in DIMACS: 22670 22671 22672 242 22673 0 22670 22671 22672 242 -22674 0 22670 22671 22672 242 22675 0 c -1-1 --> -2 c ( b^{242, 1}_2 ∧ -b^{242, 1}_1 ∧ b^{242, 1}_0 ∧ -p_242) -> ( b^{242, 2}_2 ∧ b^{242, 2}_1 ∧ -b^{242, 2}_0) c in CNF: c -b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ p_242 ∨ b^{242, 2}_2 c -b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ p_242 ∨ b^{242, 2}_1 c -b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ p_242 ∨ -b^{242, 2}_0 c in DIMACS: -22670 22671 -22672 242 22673 0 -22670 22671 -22672 242 22674 0 -22670 22671 -22672 242 -22675 0 c -2-1 --> break c ( b^{242, 1}_2 ∧ b^{242, 1}_1 ∧ -b^{242, 1}_0 ∧ -p_242) -> break c in CNF: c -b^{242, 1}_2 ∨ -b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ p_242 ∨ break c in DIMACS: -22670 -22671 22672 242 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{242, 1}_2 ∧ -b^{242, 1}_1 ∧ -b^{242, 1}_0 ∧ true) c in CNF: c -b^{242, 1}_2 ∨ b^{242, 1}_1 ∨ b^{242, 1}_0 ∨ false c in DIMACS: -22670 22671 22672 0 c 3 does not represent an automaton state. c -(-b^{242, 1}_2 ∧ b^{242, 1}_1 ∧ b^{242, 1}_0 ∧ true) c in CNF: c b^{242, 1}_2 ∨ -b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ false c in DIMACS: 22670 -22671 -22672 0 c -3 does not represent an automaton state. c -( b^{242, 1}_2 ∧ b^{242, 1}_1 ∧ b^{242, 1}_0 ∧ true) c in CNF: c -b^{242, 1}_2 ∨ -b^{242, 1}_1 ∨ -b^{242, 1}_0 ∨ false c in DIMACS: -22670 -22671 -22672 0 c i = 2 c -2+1 --> -1 c ( b^{242, 2}_2 ∧ b^{242, 2}_1 ∧ -b^{242, 2}_0 ∧ p_484) -> ( b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ b^{242, 3}_0) c in CNF: c -b^{242, 2}_2 ∨ -b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ -p_484 ∨ b^{242, 3}_2 c -b^{242, 2}_2 ∨ -b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ -p_484 ∨ -b^{242, 3}_1 c -b^{242, 2}_2 ∨ -b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ -p_484 ∨ b^{242, 3}_0 c in DIMACS: -22673 -22674 22675 -484 22676 0 -22673 -22674 22675 -484 -22677 0 -22673 -22674 22675 -484 22678 0 c -1+1 --> 0 c ( b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ b^{242, 2}_0 ∧ p_484) -> (-b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ -b^{242, 3}_0) c in CNF: c -b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ -p_484 ∨ -b^{242, 3}_2 c -b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ -p_484 ∨ -b^{242, 3}_1 c -b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ -p_484 ∨ -b^{242, 3}_0 c in DIMACS: -22673 22674 -22675 -484 -22676 0 -22673 22674 -22675 -484 -22677 0 -22673 22674 -22675 -484 -22678 0 c 0+1 --> 1 c (-b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ -b^{242, 2}_0 ∧ p_484) -> (-b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ b^{242, 3}_0) c in CNF: c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ -p_484 ∨ -b^{242, 3}_2 c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ -p_484 ∨ -b^{242, 3}_1 c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ -p_484 ∨ b^{242, 3}_0 c in DIMACS: 22673 22674 22675 -484 -22676 0 22673 22674 22675 -484 -22677 0 22673 22674 22675 -484 22678 0 c 1+1 --> 2 c (-b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ b^{242, 2}_0 ∧ p_484) -> (-b^{242, 3}_2 ∧ b^{242, 3}_1 ∧ -b^{242, 3}_0) c in CNF: c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ -p_484 ∨ -b^{242, 3}_2 c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ -p_484 ∨ b^{242, 3}_1 c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ -p_484 ∨ -b^{242, 3}_0 c in DIMACS: 22673 22674 -22675 -484 -22676 0 22673 22674 -22675 -484 22677 0 22673 22674 -22675 -484 -22678 0 c 2+1 --> break c (-b^{242, 2}_2 ∧ b^{242, 2}_1 ∧ -b^{242, 2}_0 ∧ p_484) -> break c in CNF: c b^{242, 2}_2 ∨ -b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ -p_484 ∨ break c in DIMACS: 22673 -22674 22675 -484 1162 0 c 2-1 --> 1 c (-b^{242, 2}_2 ∧ b^{242, 2}_1 ∧ -b^{242, 2}_0 ∧ -p_484) -> (-b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ b^{242, 3}_0) c in CNF: c b^{242, 2}_2 ∨ -b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ p_484 ∨ -b^{242, 3}_2 c b^{242, 2}_2 ∨ -b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ p_484 ∨ -b^{242, 3}_1 c b^{242, 2}_2 ∨ -b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ p_484 ∨ b^{242, 3}_0 c in DIMACS: 22673 -22674 22675 484 -22676 0 22673 -22674 22675 484 -22677 0 22673 -22674 22675 484 22678 0 c 1-1 --> 0 c (-b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ b^{242, 2}_0 ∧ -p_484) -> (-b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ -b^{242, 3}_0) c in CNF: c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ p_484 ∨ -b^{242, 3}_2 c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ p_484 ∨ -b^{242, 3}_1 c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ p_484 ∨ -b^{242, 3}_0 c in DIMACS: 22673 22674 -22675 484 -22676 0 22673 22674 -22675 484 -22677 0 22673 22674 -22675 484 -22678 0 c 0-1 --> -1 c (-b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ -b^{242, 2}_0 ∧ -p_484) -> ( b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ b^{242, 3}_0) c in CNF: c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ p_484 ∨ b^{242, 3}_2 c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ p_484 ∨ -b^{242, 3}_1 c b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ p_484 ∨ b^{242, 3}_0 c in DIMACS: 22673 22674 22675 484 22676 0 22673 22674 22675 484 -22677 0 22673 22674 22675 484 22678 0 c -1-1 --> -2 c ( b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ b^{242, 2}_0 ∧ -p_484) -> ( b^{242, 3}_2 ∧ b^{242, 3}_1 ∧ -b^{242, 3}_0) c in CNF: c -b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ p_484 ∨ b^{242, 3}_2 c -b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ p_484 ∨ b^{242, 3}_1 c -b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ p_484 ∨ -b^{242, 3}_0 c in DIMACS: -22673 22674 -22675 484 22676 0 -22673 22674 -22675 484 22677 0 -22673 22674 -22675 484 -22678 0 c -2-1 --> break c ( b^{242, 2}_2 ∧ b^{242, 2}_1 ∧ -b^{242, 2}_0 ∧ -p_484) -> break c in CNF: c -b^{242, 2}_2 ∨ -b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ p_484 ∨ break c in DIMACS: -22673 -22674 22675 484 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{242, 2}_2 ∧ -b^{242, 2}_1 ∧ -b^{242, 2}_0 ∧ true) c in CNF: c -b^{242, 2}_2 ∨ b^{242, 2}_1 ∨ b^{242, 2}_0 ∨ false c in DIMACS: -22673 22674 22675 0 c 3 does not represent an automaton state. c -(-b^{242, 2}_2 ∧ b^{242, 2}_1 ∧ b^{242, 2}_0 ∧ true) c in CNF: c b^{242, 2}_2 ∨ -b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ false c in DIMACS: 22673 -22674 -22675 0 c -3 does not represent an automaton state. c -( b^{242, 2}_2 ∧ b^{242, 2}_1 ∧ b^{242, 2}_0 ∧ true) c in CNF: c -b^{242, 2}_2 ∨ -b^{242, 2}_1 ∨ -b^{242, 2}_0 ∨ false c in DIMACS: -22673 -22674 -22675 0 c i = 3 c -2+1 --> -1 c ( b^{242, 3}_2 ∧ b^{242, 3}_1 ∧ -b^{242, 3}_0 ∧ p_726) -> ( b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ b^{242, 4}_0) c in CNF: c -b^{242, 3}_2 ∨ -b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ -p_726 ∨ b^{242, 4}_2 c -b^{242, 3}_2 ∨ -b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ -p_726 ∨ -b^{242, 4}_1 c -b^{242, 3}_2 ∨ -b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ -p_726 ∨ b^{242, 4}_0 c in DIMACS: -22676 -22677 22678 -726 22679 0 -22676 -22677 22678 -726 -22680 0 -22676 -22677 22678 -726 22681 0 c -1+1 --> 0 c ( b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ b^{242, 3}_0 ∧ p_726) -> (-b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ -b^{242, 4}_0) c in CNF: c -b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ -p_726 ∨ -b^{242, 4}_2 c -b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ -p_726 ∨ -b^{242, 4}_1 c -b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ -p_726 ∨ -b^{242, 4}_0 c in DIMACS: -22676 22677 -22678 -726 -22679 0 -22676 22677 -22678 -726 -22680 0 -22676 22677 -22678 -726 -22681 0 c 0+1 --> 1 c (-b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ -b^{242, 3}_0 ∧ p_726) -> (-b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ b^{242, 4}_0) c in CNF: c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ -p_726 ∨ -b^{242, 4}_2 c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ -p_726 ∨ -b^{242, 4}_1 c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ -p_726 ∨ b^{242, 4}_0 c in DIMACS: 22676 22677 22678 -726 -22679 0 22676 22677 22678 -726 -22680 0 22676 22677 22678 -726 22681 0 c 1+1 --> 2 c (-b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ b^{242, 3}_0 ∧ p_726) -> (-b^{242, 4}_2 ∧ b^{242, 4}_1 ∧ -b^{242, 4}_0) c in CNF: c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ -p_726 ∨ -b^{242, 4}_2 c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ -p_726 ∨ b^{242, 4}_1 c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ -p_726 ∨ -b^{242, 4}_0 c in DIMACS: 22676 22677 -22678 -726 -22679 0 22676 22677 -22678 -726 22680 0 22676 22677 -22678 -726 -22681 0 c 2+1 --> break c (-b^{242, 3}_2 ∧ b^{242, 3}_1 ∧ -b^{242, 3}_0 ∧ p_726) -> break c in CNF: c b^{242, 3}_2 ∨ -b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ -p_726 ∨ break c in DIMACS: 22676 -22677 22678 -726 1162 0 c 2-1 --> 1 c (-b^{242, 3}_2 ∧ b^{242, 3}_1 ∧ -b^{242, 3}_0 ∧ -p_726) -> (-b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ b^{242, 4}_0) c in CNF: c b^{242, 3}_2 ∨ -b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ p_726 ∨ -b^{242, 4}_2 c b^{242, 3}_2 ∨ -b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ p_726 ∨ -b^{242, 4}_1 c b^{242, 3}_2 ∨ -b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ p_726 ∨ b^{242, 4}_0 c in DIMACS: 22676 -22677 22678 726 -22679 0 22676 -22677 22678 726 -22680 0 22676 -22677 22678 726 22681 0 c 1-1 --> 0 c (-b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ b^{242, 3}_0 ∧ -p_726) -> (-b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ -b^{242, 4}_0) c in CNF: c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ p_726 ∨ -b^{242, 4}_2 c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ p_726 ∨ -b^{242, 4}_1 c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ p_726 ∨ -b^{242, 4}_0 c in DIMACS: 22676 22677 -22678 726 -22679 0 22676 22677 -22678 726 -22680 0 22676 22677 -22678 726 -22681 0 c 0-1 --> -1 c (-b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ -b^{242, 3}_0 ∧ -p_726) -> ( b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ b^{242, 4}_0) c in CNF: c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ p_726 ∨ b^{242, 4}_2 c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ p_726 ∨ -b^{242, 4}_1 c b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ p_726 ∨ b^{242, 4}_0 c in DIMACS: 22676 22677 22678 726 22679 0 22676 22677 22678 726 -22680 0 22676 22677 22678 726 22681 0 c -1-1 --> -2 c ( b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ b^{242, 3}_0 ∧ -p_726) -> ( b^{242, 4}_2 ∧ b^{242, 4}_1 ∧ -b^{242, 4}_0) c in CNF: c -b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ p_726 ∨ b^{242, 4}_2 c -b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ p_726 ∨ b^{242, 4}_1 c -b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ p_726 ∨ -b^{242, 4}_0 c in DIMACS: -22676 22677 -22678 726 22679 0 -22676 22677 -22678 726 22680 0 -22676 22677 -22678 726 -22681 0 c -2-1 --> break c ( b^{242, 3}_2 ∧ b^{242, 3}_1 ∧ -b^{242, 3}_0 ∧ -p_726) -> break c in CNF: c -b^{242, 3}_2 ∨ -b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ p_726 ∨ break c in DIMACS: -22676 -22677 22678 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{242, 3}_2 ∧ -b^{242, 3}_1 ∧ -b^{242, 3}_0 ∧ true) c in CNF: c -b^{242, 3}_2 ∨ b^{242, 3}_1 ∨ b^{242, 3}_0 ∨ false c in DIMACS: -22676 22677 22678 0 c 3 does not represent an automaton state. c -(-b^{242, 3}_2 ∧ b^{242, 3}_1 ∧ b^{242, 3}_0 ∧ true) c in CNF: c b^{242, 3}_2 ∨ -b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ false c in DIMACS: 22676 -22677 -22678 0 c -3 does not represent an automaton state. c -( b^{242, 3}_2 ∧ b^{242, 3}_1 ∧ b^{242, 3}_0 ∧ true) c in CNF: c -b^{242, 3}_2 ∨ -b^{242, 3}_1 ∨ -b^{242, 3}_0 ∨ false c in DIMACS: -22676 -22677 -22678 0 c i = 4 c -2+1 --> -1 c ( b^{242, 4}_2 ∧ b^{242, 4}_1 ∧ -b^{242, 4}_0 ∧ p_968) -> ( b^{242, 5}_2 ∧ -b^{242, 5}_1 ∧ b^{242, 5}_0) c in CNF: c -b^{242, 4}_2 ∨ -b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ -p_968 ∨ b^{242, 5}_2 c -b^{242, 4}_2 ∨ -b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ -p_968 ∨ -b^{242, 5}_1 c -b^{242, 4}_2 ∨ -b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ -p_968 ∨ b^{242, 5}_0 c in DIMACS: -22679 -22680 22681 -968 22682 0 -22679 -22680 22681 -968 -22683 0 -22679 -22680 22681 -968 22684 0 c -1+1 --> 0 c ( b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ b^{242, 4}_0 ∧ p_968) -> (-b^{242, 5}_2 ∧ -b^{242, 5}_1 ∧ -b^{242, 5}_0) c in CNF: c -b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ -p_968 ∨ -b^{242, 5}_2 c -b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ -p_968 ∨ -b^{242, 5}_1 c -b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ -p_968 ∨ -b^{242, 5}_0 c in DIMACS: -22679 22680 -22681 -968 -22682 0 -22679 22680 -22681 -968 -22683 0 -22679 22680 -22681 -968 -22684 0 c 0+1 --> 1 c (-b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ -b^{242, 4}_0 ∧ p_968) -> (-b^{242, 5}_2 ∧ -b^{242, 5}_1 ∧ b^{242, 5}_0) c in CNF: c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ -p_968 ∨ -b^{242, 5}_2 c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ -p_968 ∨ -b^{242, 5}_1 c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ -p_968 ∨ b^{242, 5}_0 c in DIMACS: 22679 22680 22681 -968 -22682 0 22679 22680 22681 -968 -22683 0 22679 22680 22681 -968 22684 0 c 1+1 --> 2 c (-b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ b^{242, 4}_0 ∧ p_968) -> (-b^{242, 5}_2 ∧ b^{242, 5}_1 ∧ -b^{242, 5}_0) c in CNF: c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ -p_968 ∨ -b^{242, 5}_2 c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ -p_968 ∨ b^{242, 5}_1 c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ -p_968 ∨ -b^{242, 5}_0 c in DIMACS: 22679 22680 -22681 -968 -22682 0 22679 22680 -22681 -968 22683 0 22679 22680 -22681 -968 -22684 0 c 2+1 --> break c (-b^{242, 4}_2 ∧ b^{242, 4}_1 ∧ -b^{242, 4}_0 ∧ p_968) -> break c in CNF: c b^{242, 4}_2 ∨ -b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ -p_968 ∨ break c in DIMACS: 22679 -22680 22681 -968 1162 0 c 2-1 --> 1 c (-b^{242, 4}_2 ∧ b^{242, 4}_1 ∧ -b^{242, 4}_0 ∧ -p_968) -> (-b^{242, 5}_2 ∧ -b^{242, 5}_1 ∧ b^{242, 5}_0) c in CNF: c b^{242, 4}_2 ∨ -b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ p_968 ∨ -b^{242, 5}_2 c b^{242, 4}_2 ∨ -b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ p_968 ∨ -b^{242, 5}_1 c b^{242, 4}_2 ∨ -b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ p_968 ∨ b^{242, 5}_0 c in DIMACS: 22679 -22680 22681 968 -22682 0 22679 -22680 22681 968 -22683 0 22679 -22680 22681 968 22684 0 c 1-1 --> 0 c (-b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ b^{242, 4}_0 ∧ -p_968) -> (-b^{242, 5}_2 ∧ -b^{242, 5}_1 ∧ -b^{242, 5}_0) c in CNF: c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ p_968 ∨ -b^{242, 5}_2 c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ p_968 ∨ -b^{242, 5}_1 c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ p_968 ∨ -b^{242, 5}_0 c in DIMACS: 22679 22680 -22681 968 -22682 0 22679 22680 -22681 968 -22683 0 22679 22680 -22681 968 -22684 0 c 0-1 --> -1 c (-b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ -b^{242, 4}_0 ∧ -p_968) -> ( b^{242, 5}_2 ∧ -b^{242, 5}_1 ∧ b^{242, 5}_0) c in CNF: c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ p_968 ∨ b^{242, 5}_2 c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ p_968 ∨ -b^{242, 5}_1 c b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ p_968 ∨ b^{242, 5}_0 c in DIMACS: 22679 22680 22681 968 22682 0 22679 22680 22681 968 -22683 0 22679 22680 22681 968 22684 0 c -1-1 --> -2 c ( b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ b^{242, 4}_0 ∧ -p_968) -> ( b^{242, 5}_2 ∧ b^{242, 5}_1 ∧ -b^{242, 5}_0) c in CNF: c -b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ p_968 ∨ b^{242, 5}_2 c -b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ p_968 ∨ b^{242, 5}_1 c -b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ p_968 ∨ -b^{242, 5}_0 c in DIMACS: -22679 22680 -22681 968 22682 0 -22679 22680 -22681 968 22683 0 -22679 22680 -22681 968 -22684 0 c -2-1 --> break c ( b^{242, 4}_2 ∧ b^{242, 4}_1 ∧ -b^{242, 4}_0 ∧ -p_968) -> break c in CNF: c -b^{242, 4}_2 ∨ -b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ p_968 ∨ break c in DIMACS: -22679 -22680 22681 968 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{242, 4}_2 ∧ -b^{242, 4}_1 ∧ -b^{242, 4}_0 ∧ true) c in CNF: c -b^{242, 4}_2 ∨ b^{242, 4}_1 ∨ b^{242, 4}_0 ∨ false c in DIMACS: -22679 22680 22681 0 c 3 does not represent an automaton state. c -(-b^{242, 4}_2 ∧ b^{242, 4}_1 ∧ b^{242, 4}_0 ∧ true) c in CNF: c b^{242, 4}_2 ∨ -b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ false c in DIMACS: 22679 -22680 -22681 0 c -3 does not represent an automaton state. c -( b^{242, 4}_2 ∧ b^{242, 4}_1 ∧ b^{242, 4}_0 ∧ true) c in CNF: c -b^{242, 4}_2 ∨ -b^{242, 4}_1 ∨ -b^{242, 4}_0 ∨ false c in DIMACS: -22679 -22680 -22681 0 c INIT for k = 243 c -b^{243, 1}_2 c -b^{243, 1}_1 c -b^{243, 1}_0 c in DIMACS: -22685 0 -22686 0 -22687 0 c Transitions for k = 243 c i = 1 c -2+1 --> -1 c ( b^{243, 1}_2 ∧ b^{243, 1}_1 ∧ -b^{243, 1}_0 ∧ p_243) -> ( b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ b^{243, 2}_0) c in CNF: c -b^{243, 1}_2 ∨ -b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ -p_243 ∨ b^{243, 2}_2 c -b^{243, 1}_2 ∨ -b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ -p_243 ∨ -b^{243, 2}_1 c -b^{243, 1}_2 ∨ -b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ -p_243 ∨ b^{243, 2}_0 c in DIMACS: -22685 -22686 22687 -243 22688 0 -22685 -22686 22687 -243 -22689 0 -22685 -22686 22687 -243 22690 0 c -1+1 --> 0 c ( b^{243, 1}_2 ∧ -b^{243, 1}_1 ∧ b^{243, 1}_0 ∧ p_243) -> (-b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ -b^{243, 2}_0) c in CNF: c -b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ -p_243 ∨ -b^{243, 2}_2 c -b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ -p_243 ∨ -b^{243, 2}_1 c -b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ -p_243 ∨ -b^{243, 2}_0 c in DIMACS: -22685 22686 -22687 -243 -22688 0 -22685 22686 -22687 -243 -22689 0 -22685 22686 -22687 -243 -22690 0 c 0+1 --> 1 c (-b^{243, 1}_2 ∧ -b^{243, 1}_1 ∧ -b^{243, 1}_0 ∧ p_243) -> (-b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ b^{243, 2}_0) c in CNF: c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ -p_243 ∨ -b^{243, 2}_2 c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ -p_243 ∨ -b^{243, 2}_1 c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ -p_243 ∨ b^{243, 2}_0 c in DIMACS: 22685 22686 22687 -243 -22688 0 22685 22686 22687 -243 -22689 0 22685 22686 22687 -243 22690 0 c 1+1 --> 2 c (-b^{243, 1}_2 ∧ -b^{243, 1}_1 ∧ b^{243, 1}_0 ∧ p_243) -> (-b^{243, 2}_2 ∧ b^{243, 2}_1 ∧ -b^{243, 2}_0) c in CNF: c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ -p_243 ∨ -b^{243, 2}_2 c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ -p_243 ∨ b^{243, 2}_1 c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ -p_243 ∨ -b^{243, 2}_0 c in DIMACS: 22685 22686 -22687 -243 -22688 0 22685 22686 -22687 -243 22689 0 22685 22686 -22687 -243 -22690 0 c 2+1 --> break c (-b^{243, 1}_2 ∧ b^{243, 1}_1 ∧ -b^{243, 1}_0 ∧ p_243) -> break c in CNF: c b^{243, 1}_2 ∨ -b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ -p_243 ∨ break c in DIMACS: 22685 -22686 22687 -243 1162 0 c 2-1 --> 1 c (-b^{243, 1}_2 ∧ b^{243, 1}_1 ∧ -b^{243, 1}_0 ∧ -p_243) -> (-b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ b^{243, 2}_0) c in CNF: c b^{243, 1}_2 ∨ -b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ p_243 ∨ -b^{243, 2}_2 c b^{243, 1}_2 ∨ -b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ p_243 ∨ -b^{243, 2}_1 c b^{243, 1}_2 ∨ -b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ p_243 ∨ b^{243, 2}_0 c in DIMACS: 22685 -22686 22687 243 -22688 0 22685 -22686 22687 243 -22689 0 22685 -22686 22687 243 22690 0 c 1-1 --> 0 c (-b^{243, 1}_2 ∧ -b^{243, 1}_1 ∧ b^{243, 1}_0 ∧ -p_243) -> (-b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ -b^{243, 2}_0) c in CNF: c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ p_243 ∨ -b^{243, 2}_2 c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ p_243 ∨ -b^{243, 2}_1 c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ p_243 ∨ -b^{243, 2}_0 c in DIMACS: 22685 22686 -22687 243 -22688 0 22685 22686 -22687 243 -22689 0 22685 22686 -22687 243 -22690 0 c 0-1 --> -1 c (-b^{243, 1}_2 ∧ -b^{243, 1}_1 ∧ -b^{243, 1}_0 ∧ -p_243) -> ( b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ b^{243, 2}_0) c in CNF: c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ p_243 ∨ b^{243, 2}_2 c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ p_243 ∨ -b^{243, 2}_1 c b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ p_243 ∨ b^{243, 2}_0 c in DIMACS: 22685 22686 22687 243 22688 0 22685 22686 22687 243 -22689 0 22685 22686 22687 243 22690 0 c -1-1 --> -2 c ( b^{243, 1}_2 ∧ -b^{243, 1}_1 ∧ b^{243, 1}_0 ∧ -p_243) -> ( b^{243, 2}_2 ∧ b^{243, 2}_1 ∧ -b^{243, 2}_0) c in CNF: c -b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ p_243 ∨ b^{243, 2}_2 c -b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ p_243 ∨ b^{243, 2}_1 c -b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ p_243 ∨ -b^{243, 2}_0 c in DIMACS: -22685 22686 -22687 243 22688 0 -22685 22686 -22687 243 22689 0 -22685 22686 -22687 243 -22690 0 c -2-1 --> break c ( b^{243, 1}_2 ∧ b^{243, 1}_1 ∧ -b^{243, 1}_0 ∧ -p_243) -> break c in CNF: c -b^{243, 1}_2 ∨ -b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ p_243 ∨ break c in DIMACS: -22685 -22686 22687 243 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{243, 1}_2 ∧ -b^{243, 1}_1 ∧ -b^{243, 1}_0 ∧ true) c in CNF: c -b^{243, 1}_2 ∨ b^{243, 1}_1 ∨ b^{243, 1}_0 ∨ false c in DIMACS: -22685 22686 22687 0 c 3 does not represent an automaton state. c -(-b^{243, 1}_2 ∧ b^{243, 1}_1 ∧ b^{243, 1}_0 ∧ true) c in CNF: c b^{243, 1}_2 ∨ -b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ false c in DIMACS: 22685 -22686 -22687 0 c -3 does not represent an automaton state. c -( b^{243, 1}_2 ∧ b^{243, 1}_1 ∧ b^{243, 1}_0 ∧ true) c in CNF: c -b^{243, 1}_2 ∨ -b^{243, 1}_1 ∨ -b^{243, 1}_0 ∨ false c in DIMACS: -22685 -22686 -22687 0 c i = 2 c -2+1 --> -1 c ( b^{243, 2}_2 ∧ b^{243, 2}_1 ∧ -b^{243, 2}_0 ∧ p_486) -> ( b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ b^{243, 3}_0) c in CNF: c -b^{243, 2}_2 ∨ -b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ -p_486 ∨ b^{243, 3}_2 c -b^{243, 2}_2 ∨ -b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ -p_486 ∨ -b^{243, 3}_1 c -b^{243, 2}_2 ∨ -b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ -p_486 ∨ b^{243, 3}_0 c in DIMACS: -22688 -22689 22690 -486 22691 0 -22688 -22689 22690 -486 -22692 0 -22688 -22689 22690 -486 22693 0 c -1+1 --> 0 c ( b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ b^{243, 2}_0 ∧ p_486) -> (-b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ -b^{243, 3}_0) c in CNF: c -b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ -p_486 ∨ -b^{243, 3}_2 c -b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ -p_486 ∨ -b^{243, 3}_1 c -b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ -p_486 ∨ -b^{243, 3}_0 c in DIMACS: -22688 22689 -22690 -486 -22691 0 -22688 22689 -22690 -486 -22692 0 -22688 22689 -22690 -486 -22693 0 c 0+1 --> 1 c (-b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ -b^{243, 2}_0 ∧ p_486) -> (-b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ b^{243, 3}_0) c in CNF: c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ -p_486 ∨ -b^{243, 3}_2 c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ -p_486 ∨ -b^{243, 3}_1 c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ -p_486 ∨ b^{243, 3}_0 c in DIMACS: 22688 22689 22690 -486 -22691 0 22688 22689 22690 -486 -22692 0 22688 22689 22690 -486 22693 0 c 1+1 --> 2 c (-b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ b^{243, 2}_0 ∧ p_486) -> (-b^{243, 3}_2 ∧ b^{243, 3}_1 ∧ -b^{243, 3}_0) c in CNF: c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ -p_486 ∨ -b^{243, 3}_2 c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ -p_486 ∨ b^{243, 3}_1 c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ -p_486 ∨ -b^{243, 3}_0 c in DIMACS: 22688 22689 -22690 -486 -22691 0 22688 22689 -22690 -486 22692 0 22688 22689 -22690 -486 -22693 0 c 2+1 --> break c (-b^{243, 2}_2 ∧ b^{243, 2}_1 ∧ -b^{243, 2}_0 ∧ p_486) -> break c in CNF: c b^{243, 2}_2 ∨ -b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ -p_486 ∨ break c in DIMACS: 22688 -22689 22690 -486 1162 0 c 2-1 --> 1 c (-b^{243, 2}_2 ∧ b^{243, 2}_1 ∧ -b^{243, 2}_0 ∧ -p_486) -> (-b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ b^{243, 3}_0) c in CNF: c b^{243, 2}_2 ∨ -b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ p_486 ∨ -b^{243, 3}_2 c b^{243, 2}_2 ∨ -b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ p_486 ∨ -b^{243, 3}_1 c b^{243, 2}_2 ∨ -b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ p_486 ∨ b^{243, 3}_0 c in DIMACS: 22688 -22689 22690 486 -22691 0 22688 -22689 22690 486 -22692 0 22688 -22689 22690 486 22693 0 c 1-1 --> 0 c (-b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ b^{243, 2}_0 ∧ -p_486) -> (-b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ -b^{243, 3}_0) c in CNF: c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ p_486 ∨ -b^{243, 3}_2 c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ p_486 ∨ -b^{243, 3}_1 c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ p_486 ∨ -b^{243, 3}_0 c in DIMACS: 22688 22689 -22690 486 -22691 0 22688 22689 -22690 486 -22692 0 22688 22689 -22690 486 -22693 0 c 0-1 --> -1 c (-b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ -b^{243, 2}_0 ∧ -p_486) -> ( b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ b^{243, 3}_0) c in CNF: c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ p_486 ∨ b^{243, 3}_2 c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ p_486 ∨ -b^{243, 3}_1 c b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ p_486 ∨ b^{243, 3}_0 c in DIMACS: 22688 22689 22690 486 22691 0 22688 22689 22690 486 -22692 0 22688 22689 22690 486 22693 0 c -1-1 --> -2 c ( b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ b^{243, 2}_0 ∧ -p_486) -> ( b^{243, 3}_2 ∧ b^{243, 3}_1 ∧ -b^{243, 3}_0) c in CNF: c -b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ p_486 ∨ b^{243, 3}_2 c -b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ p_486 ∨ b^{243, 3}_1 c -b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ p_486 ∨ -b^{243, 3}_0 c in DIMACS: -22688 22689 -22690 486 22691 0 -22688 22689 -22690 486 22692 0 -22688 22689 -22690 486 -22693 0 c -2-1 --> break c ( b^{243, 2}_2 ∧ b^{243, 2}_1 ∧ -b^{243, 2}_0 ∧ -p_486) -> break c in CNF: c -b^{243, 2}_2 ∨ -b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ p_486 ∨ break c in DIMACS: -22688 -22689 22690 486 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{243, 2}_2 ∧ -b^{243, 2}_1 ∧ -b^{243, 2}_0 ∧ true) c in CNF: c -b^{243, 2}_2 ∨ b^{243, 2}_1 ∨ b^{243, 2}_0 ∨ false c in DIMACS: -22688 22689 22690 0 c 3 does not represent an automaton state. c -(-b^{243, 2}_2 ∧ b^{243, 2}_1 ∧ b^{243, 2}_0 ∧ true) c in CNF: c b^{243, 2}_2 ∨ -b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ false c in DIMACS: 22688 -22689 -22690 0 c -3 does not represent an automaton state. c -( b^{243, 2}_2 ∧ b^{243, 2}_1 ∧ b^{243, 2}_0 ∧ true) c in CNF: c -b^{243, 2}_2 ∨ -b^{243, 2}_1 ∨ -b^{243, 2}_0 ∨ false c in DIMACS: -22688 -22689 -22690 0 c i = 3 c -2+1 --> -1 c ( b^{243, 3}_2 ∧ b^{243, 3}_1 ∧ -b^{243, 3}_0 ∧ p_729) -> ( b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ b^{243, 4}_0) c in CNF: c -b^{243, 3}_2 ∨ -b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ -p_729 ∨ b^{243, 4}_2 c -b^{243, 3}_2 ∨ -b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ -p_729 ∨ -b^{243, 4}_1 c -b^{243, 3}_2 ∨ -b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ -p_729 ∨ b^{243, 4}_0 c in DIMACS: -22691 -22692 22693 -729 22694 0 -22691 -22692 22693 -729 -22695 0 -22691 -22692 22693 -729 22696 0 c -1+1 --> 0 c ( b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ b^{243, 3}_0 ∧ p_729) -> (-b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ -b^{243, 4}_0) c in CNF: c -b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ -p_729 ∨ -b^{243, 4}_2 c -b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ -p_729 ∨ -b^{243, 4}_1 c -b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ -p_729 ∨ -b^{243, 4}_0 c in DIMACS: -22691 22692 -22693 -729 -22694 0 -22691 22692 -22693 -729 -22695 0 -22691 22692 -22693 -729 -22696 0 c 0+1 --> 1 c (-b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ -b^{243, 3}_0 ∧ p_729) -> (-b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ b^{243, 4}_0) c in CNF: c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ -p_729 ∨ -b^{243, 4}_2 c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ -p_729 ∨ -b^{243, 4}_1 c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ -p_729 ∨ b^{243, 4}_0 c in DIMACS: 22691 22692 22693 -729 -22694 0 22691 22692 22693 -729 -22695 0 22691 22692 22693 -729 22696 0 c 1+1 --> 2 c (-b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ b^{243, 3}_0 ∧ p_729) -> (-b^{243, 4}_2 ∧ b^{243, 4}_1 ∧ -b^{243, 4}_0) c in CNF: c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ -p_729 ∨ -b^{243, 4}_2 c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ -p_729 ∨ b^{243, 4}_1 c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ -p_729 ∨ -b^{243, 4}_0 c in DIMACS: 22691 22692 -22693 -729 -22694 0 22691 22692 -22693 -729 22695 0 22691 22692 -22693 -729 -22696 0 c 2+1 --> break c (-b^{243, 3}_2 ∧ b^{243, 3}_1 ∧ -b^{243, 3}_0 ∧ p_729) -> break c in CNF: c b^{243, 3}_2 ∨ -b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ -p_729 ∨ break c in DIMACS: 22691 -22692 22693 -729 1162 0 c 2-1 --> 1 c (-b^{243, 3}_2 ∧ b^{243, 3}_1 ∧ -b^{243, 3}_0 ∧ -p_729) -> (-b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ b^{243, 4}_0) c in CNF: c b^{243, 3}_2 ∨ -b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ p_729 ∨ -b^{243, 4}_2 c b^{243, 3}_2 ∨ -b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ p_729 ∨ -b^{243, 4}_1 c b^{243, 3}_2 ∨ -b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ p_729 ∨ b^{243, 4}_0 c in DIMACS: 22691 -22692 22693 729 -22694 0 22691 -22692 22693 729 -22695 0 22691 -22692 22693 729 22696 0 c 1-1 --> 0 c (-b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ b^{243, 3}_0 ∧ -p_729) -> (-b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ -b^{243, 4}_0) c in CNF: c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ p_729 ∨ -b^{243, 4}_2 c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ p_729 ∨ -b^{243, 4}_1 c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ p_729 ∨ -b^{243, 4}_0 c in DIMACS: 22691 22692 -22693 729 -22694 0 22691 22692 -22693 729 -22695 0 22691 22692 -22693 729 -22696 0 c 0-1 --> -1 c (-b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ -b^{243, 3}_0 ∧ -p_729) -> ( b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ b^{243, 4}_0) c in CNF: c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ p_729 ∨ b^{243, 4}_2 c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ p_729 ∨ -b^{243, 4}_1 c b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ p_729 ∨ b^{243, 4}_0 c in DIMACS: 22691 22692 22693 729 22694 0 22691 22692 22693 729 -22695 0 22691 22692 22693 729 22696 0 c -1-1 --> -2 c ( b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ b^{243, 3}_0 ∧ -p_729) -> ( b^{243, 4}_2 ∧ b^{243, 4}_1 ∧ -b^{243, 4}_0) c in CNF: c -b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ p_729 ∨ b^{243, 4}_2 c -b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ p_729 ∨ b^{243, 4}_1 c -b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ p_729 ∨ -b^{243, 4}_0 c in DIMACS: -22691 22692 -22693 729 22694 0 -22691 22692 -22693 729 22695 0 -22691 22692 -22693 729 -22696 0 c -2-1 --> break c ( b^{243, 3}_2 ∧ b^{243, 3}_1 ∧ -b^{243, 3}_0 ∧ -p_729) -> break c in CNF: c -b^{243, 3}_2 ∨ -b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ p_729 ∨ break c in DIMACS: -22691 -22692 22693 729 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{243, 3}_2 ∧ -b^{243, 3}_1 ∧ -b^{243, 3}_0 ∧ true) c in CNF: c -b^{243, 3}_2 ∨ b^{243, 3}_1 ∨ b^{243, 3}_0 ∨ false c in DIMACS: -22691 22692 22693 0 c 3 does not represent an automaton state. c -(-b^{243, 3}_2 ∧ b^{243, 3}_1 ∧ b^{243, 3}_0 ∧ true) c in CNF: c b^{243, 3}_2 ∨ -b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ false c in DIMACS: 22691 -22692 -22693 0 c -3 does not represent an automaton state. c -( b^{243, 3}_2 ∧ b^{243, 3}_1 ∧ b^{243, 3}_0 ∧ true) c in CNF: c -b^{243, 3}_2 ∨ -b^{243, 3}_1 ∨ -b^{243, 3}_0 ∨ false c in DIMACS: -22691 -22692 -22693 0 c i = 4 c -2+1 --> -1 c ( b^{243, 4}_2 ∧ b^{243, 4}_1 ∧ -b^{243, 4}_0 ∧ p_972) -> ( b^{243, 5}_2 ∧ -b^{243, 5}_1 ∧ b^{243, 5}_0) c in CNF: c -b^{243, 4}_2 ∨ -b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ -p_972 ∨ b^{243, 5}_2 c -b^{243, 4}_2 ∨ -b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ -p_972 ∨ -b^{243, 5}_1 c -b^{243, 4}_2 ∨ -b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ -p_972 ∨ b^{243, 5}_0 c in DIMACS: -22694 -22695 22696 -972 22697 0 -22694 -22695 22696 -972 -22698 0 -22694 -22695 22696 -972 22699 0 c -1+1 --> 0 c ( b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ b^{243, 4}_0 ∧ p_972) -> (-b^{243, 5}_2 ∧ -b^{243, 5}_1 ∧ -b^{243, 5}_0) c in CNF: c -b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ -p_972 ∨ -b^{243, 5}_2 c -b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ -p_972 ∨ -b^{243, 5}_1 c -b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ -p_972 ∨ -b^{243, 5}_0 c in DIMACS: -22694 22695 -22696 -972 -22697 0 -22694 22695 -22696 -972 -22698 0 -22694 22695 -22696 -972 -22699 0 c 0+1 --> 1 c (-b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ -b^{243, 4}_0 ∧ p_972) -> (-b^{243, 5}_2 ∧ -b^{243, 5}_1 ∧ b^{243, 5}_0) c in CNF: c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ -p_972 ∨ -b^{243, 5}_2 c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ -p_972 ∨ -b^{243, 5}_1 c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ -p_972 ∨ b^{243, 5}_0 c in DIMACS: 22694 22695 22696 -972 -22697 0 22694 22695 22696 -972 -22698 0 22694 22695 22696 -972 22699 0 c 1+1 --> 2 c (-b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ b^{243, 4}_0 ∧ p_972) -> (-b^{243, 5}_2 ∧ b^{243, 5}_1 ∧ -b^{243, 5}_0) c in CNF: c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ -p_972 ∨ -b^{243, 5}_2 c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ -p_972 ∨ b^{243, 5}_1 c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ -p_972 ∨ -b^{243, 5}_0 c in DIMACS: 22694 22695 -22696 -972 -22697 0 22694 22695 -22696 -972 22698 0 22694 22695 -22696 -972 -22699 0 c 2+1 --> break c (-b^{243, 4}_2 ∧ b^{243, 4}_1 ∧ -b^{243, 4}_0 ∧ p_972) -> break c in CNF: c b^{243, 4}_2 ∨ -b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ -p_972 ∨ break c in DIMACS: 22694 -22695 22696 -972 1162 0 c 2-1 --> 1 c (-b^{243, 4}_2 ∧ b^{243, 4}_1 ∧ -b^{243, 4}_0 ∧ -p_972) -> (-b^{243, 5}_2 ∧ -b^{243, 5}_1 ∧ b^{243, 5}_0) c in CNF: c b^{243, 4}_2 ∨ -b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ p_972 ∨ -b^{243, 5}_2 c b^{243, 4}_2 ∨ -b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ p_972 ∨ -b^{243, 5}_1 c b^{243, 4}_2 ∨ -b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ p_972 ∨ b^{243, 5}_0 c in DIMACS: 22694 -22695 22696 972 -22697 0 22694 -22695 22696 972 -22698 0 22694 -22695 22696 972 22699 0 c 1-1 --> 0 c (-b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ b^{243, 4}_0 ∧ -p_972) -> (-b^{243, 5}_2 ∧ -b^{243, 5}_1 ∧ -b^{243, 5}_0) c in CNF: c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ p_972 ∨ -b^{243, 5}_2 c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ p_972 ∨ -b^{243, 5}_1 c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ p_972 ∨ -b^{243, 5}_0 c in DIMACS: 22694 22695 -22696 972 -22697 0 22694 22695 -22696 972 -22698 0 22694 22695 -22696 972 -22699 0 c 0-1 --> -1 c (-b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ -b^{243, 4}_0 ∧ -p_972) -> ( b^{243, 5}_2 ∧ -b^{243, 5}_1 ∧ b^{243, 5}_0) c in CNF: c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ p_972 ∨ b^{243, 5}_2 c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ p_972 ∨ -b^{243, 5}_1 c b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ p_972 ∨ b^{243, 5}_0 c in DIMACS: 22694 22695 22696 972 22697 0 22694 22695 22696 972 -22698 0 22694 22695 22696 972 22699 0 c -1-1 --> -2 c ( b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ b^{243, 4}_0 ∧ -p_972) -> ( b^{243, 5}_2 ∧ b^{243, 5}_1 ∧ -b^{243, 5}_0) c in CNF: c -b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ p_972 ∨ b^{243, 5}_2 c -b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ p_972 ∨ b^{243, 5}_1 c -b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ p_972 ∨ -b^{243, 5}_0 c in DIMACS: -22694 22695 -22696 972 22697 0 -22694 22695 -22696 972 22698 0 -22694 22695 -22696 972 -22699 0 c -2-1 --> break c ( b^{243, 4}_2 ∧ b^{243, 4}_1 ∧ -b^{243, 4}_0 ∧ -p_972) -> break c in CNF: c -b^{243, 4}_2 ∨ -b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ p_972 ∨ break c in DIMACS: -22694 -22695 22696 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{243, 4}_2 ∧ -b^{243, 4}_1 ∧ -b^{243, 4}_0 ∧ true) c in CNF: c -b^{243, 4}_2 ∨ b^{243, 4}_1 ∨ b^{243, 4}_0 ∨ false c in DIMACS: -22694 22695 22696 0 c 3 does not represent an automaton state. c -(-b^{243, 4}_2 ∧ b^{243, 4}_1 ∧ b^{243, 4}_0 ∧ true) c in CNF: c b^{243, 4}_2 ∨ -b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ false c in DIMACS: 22694 -22695 -22696 0 c -3 does not represent an automaton state. c -( b^{243, 4}_2 ∧ b^{243, 4}_1 ∧ b^{243, 4}_0 ∧ true) c in CNF: c -b^{243, 4}_2 ∨ -b^{243, 4}_1 ∨ -b^{243, 4}_0 ∨ false c in DIMACS: -22694 -22695 -22696 0 c INIT for k = 244 c -b^{244, 1}_2 c -b^{244, 1}_1 c -b^{244, 1}_0 c in DIMACS: -22700 0 -22701 0 -22702 0 c Transitions for k = 244 c i = 1 c -2+1 --> -1 c ( b^{244, 1}_2 ∧ b^{244, 1}_1 ∧ -b^{244, 1}_0 ∧ p_244) -> ( b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ b^{244, 2}_0) c in CNF: c -b^{244, 1}_2 ∨ -b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ -p_244 ∨ b^{244, 2}_2 c -b^{244, 1}_2 ∨ -b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ -p_244 ∨ -b^{244, 2}_1 c -b^{244, 1}_2 ∨ -b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ -p_244 ∨ b^{244, 2}_0 c in DIMACS: -22700 -22701 22702 -244 22703 0 -22700 -22701 22702 -244 -22704 0 -22700 -22701 22702 -244 22705 0 c -1+1 --> 0 c ( b^{244, 1}_2 ∧ -b^{244, 1}_1 ∧ b^{244, 1}_0 ∧ p_244) -> (-b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ -b^{244, 2}_0) c in CNF: c -b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ -p_244 ∨ -b^{244, 2}_2 c -b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ -p_244 ∨ -b^{244, 2}_1 c -b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ -p_244 ∨ -b^{244, 2}_0 c in DIMACS: -22700 22701 -22702 -244 -22703 0 -22700 22701 -22702 -244 -22704 0 -22700 22701 -22702 -244 -22705 0 c 0+1 --> 1 c (-b^{244, 1}_2 ∧ -b^{244, 1}_1 ∧ -b^{244, 1}_0 ∧ p_244) -> (-b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ b^{244, 2}_0) c in CNF: c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ -p_244 ∨ -b^{244, 2}_2 c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ -p_244 ∨ -b^{244, 2}_1 c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ -p_244 ∨ b^{244, 2}_0 c in DIMACS: 22700 22701 22702 -244 -22703 0 22700 22701 22702 -244 -22704 0 22700 22701 22702 -244 22705 0 c 1+1 --> 2 c (-b^{244, 1}_2 ∧ -b^{244, 1}_1 ∧ b^{244, 1}_0 ∧ p_244) -> (-b^{244, 2}_2 ∧ b^{244, 2}_1 ∧ -b^{244, 2}_0) c in CNF: c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ -p_244 ∨ -b^{244, 2}_2 c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ -p_244 ∨ b^{244, 2}_1 c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ -p_244 ∨ -b^{244, 2}_0 c in DIMACS: 22700 22701 -22702 -244 -22703 0 22700 22701 -22702 -244 22704 0 22700 22701 -22702 -244 -22705 0 c 2+1 --> break c (-b^{244, 1}_2 ∧ b^{244, 1}_1 ∧ -b^{244, 1}_0 ∧ p_244) -> break c in CNF: c b^{244, 1}_2 ∨ -b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ -p_244 ∨ break c in DIMACS: 22700 -22701 22702 -244 1162 0 c 2-1 --> 1 c (-b^{244, 1}_2 ∧ b^{244, 1}_1 ∧ -b^{244, 1}_0 ∧ -p_244) -> (-b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ b^{244, 2}_0) c in CNF: c b^{244, 1}_2 ∨ -b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ p_244 ∨ -b^{244, 2}_2 c b^{244, 1}_2 ∨ -b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ p_244 ∨ -b^{244, 2}_1 c b^{244, 1}_2 ∨ -b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ p_244 ∨ b^{244, 2}_0 c in DIMACS: 22700 -22701 22702 244 -22703 0 22700 -22701 22702 244 -22704 0 22700 -22701 22702 244 22705 0 c 1-1 --> 0 c (-b^{244, 1}_2 ∧ -b^{244, 1}_1 ∧ b^{244, 1}_0 ∧ -p_244) -> (-b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ -b^{244, 2}_0) c in CNF: c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ p_244 ∨ -b^{244, 2}_2 c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ p_244 ∨ -b^{244, 2}_1 c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ p_244 ∨ -b^{244, 2}_0 c in DIMACS: 22700 22701 -22702 244 -22703 0 22700 22701 -22702 244 -22704 0 22700 22701 -22702 244 -22705 0 c 0-1 --> -1 c (-b^{244, 1}_2 ∧ -b^{244, 1}_1 ∧ -b^{244, 1}_0 ∧ -p_244) -> ( b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ b^{244, 2}_0) c in CNF: c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ p_244 ∨ b^{244, 2}_2 c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ p_244 ∨ -b^{244, 2}_1 c b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ p_244 ∨ b^{244, 2}_0 c in DIMACS: 22700 22701 22702 244 22703 0 22700 22701 22702 244 -22704 0 22700 22701 22702 244 22705 0 c -1-1 --> -2 c ( b^{244, 1}_2 ∧ -b^{244, 1}_1 ∧ b^{244, 1}_0 ∧ -p_244) -> ( b^{244, 2}_2 ∧ b^{244, 2}_1 ∧ -b^{244, 2}_0) c in CNF: c -b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ p_244 ∨ b^{244, 2}_2 c -b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ p_244 ∨ b^{244, 2}_1 c -b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ p_244 ∨ -b^{244, 2}_0 c in DIMACS: -22700 22701 -22702 244 22703 0 -22700 22701 -22702 244 22704 0 -22700 22701 -22702 244 -22705 0 c -2-1 --> break c ( b^{244, 1}_2 ∧ b^{244, 1}_1 ∧ -b^{244, 1}_0 ∧ -p_244) -> break c in CNF: c -b^{244, 1}_2 ∨ -b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ p_244 ∨ break c in DIMACS: -22700 -22701 22702 244 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{244, 1}_2 ∧ -b^{244, 1}_1 ∧ -b^{244, 1}_0 ∧ true) c in CNF: c -b^{244, 1}_2 ∨ b^{244, 1}_1 ∨ b^{244, 1}_0 ∨ false c in DIMACS: -22700 22701 22702 0 c 3 does not represent an automaton state. c -(-b^{244, 1}_2 ∧ b^{244, 1}_1 ∧ b^{244, 1}_0 ∧ true) c in CNF: c b^{244, 1}_2 ∨ -b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ false c in DIMACS: 22700 -22701 -22702 0 c -3 does not represent an automaton state. c -( b^{244, 1}_2 ∧ b^{244, 1}_1 ∧ b^{244, 1}_0 ∧ true) c in CNF: c -b^{244, 1}_2 ∨ -b^{244, 1}_1 ∨ -b^{244, 1}_0 ∨ false c in DIMACS: -22700 -22701 -22702 0 c i = 2 c -2+1 --> -1 c ( b^{244, 2}_2 ∧ b^{244, 2}_1 ∧ -b^{244, 2}_0 ∧ p_488) -> ( b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ b^{244, 3}_0) c in CNF: c -b^{244, 2}_2 ∨ -b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ -p_488 ∨ b^{244, 3}_2 c -b^{244, 2}_2 ∨ -b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ -p_488 ∨ -b^{244, 3}_1 c -b^{244, 2}_2 ∨ -b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ -p_488 ∨ b^{244, 3}_0 c in DIMACS: -22703 -22704 22705 -488 22706 0 -22703 -22704 22705 -488 -22707 0 -22703 -22704 22705 -488 22708 0 c -1+1 --> 0 c ( b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ b^{244, 2}_0 ∧ p_488) -> (-b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ -b^{244, 3}_0) c in CNF: c -b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ -p_488 ∨ -b^{244, 3}_2 c -b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ -p_488 ∨ -b^{244, 3}_1 c -b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ -p_488 ∨ -b^{244, 3}_0 c in DIMACS: -22703 22704 -22705 -488 -22706 0 -22703 22704 -22705 -488 -22707 0 -22703 22704 -22705 -488 -22708 0 c 0+1 --> 1 c (-b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ -b^{244, 2}_0 ∧ p_488) -> (-b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ b^{244, 3}_0) c in CNF: c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ -p_488 ∨ -b^{244, 3}_2 c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ -p_488 ∨ -b^{244, 3}_1 c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ -p_488 ∨ b^{244, 3}_0 c in DIMACS: 22703 22704 22705 -488 -22706 0 22703 22704 22705 -488 -22707 0 22703 22704 22705 -488 22708 0 c 1+1 --> 2 c (-b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ b^{244, 2}_0 ∧ p_488) -> (-b^{244, 3}_2 ∧ b^{244, 3}_1 ∧ -b^{244, 3}_0) c in CNF: c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ -p_488 ∨ -b^{244, 3}_2 c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ -p_488 ∨ b^{244, 3}_1 c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ -p_488 ∨ -b^{244, 3}_0 c in DIMACS: 22703 22704 -22705 -488 -22706 0 22703 22704 -22705 -488 22707 0 22703 22704 -22705 -488 -22708 0 c 2+1 --> break c (-b^{244, 2}_2 ∧ b^{244, 2}_1 ∧ -b^{244, 2}_0 ∧ p_488) -> break c in CNF: c b^{244, 2}_2 ∨ -b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ -p_488 ∨ break c in DIMACS: 22703 -22704 22705 -488 1162 0 c 2-1 --> 1 c (-b^{244, 2}_2 ∧ b^{244, 2}_1 ∧ -b^{244, 2}_0 ∧ -p_488) -> (-b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ b^{244, 3}_0) c in CNF: c b^{244, 2}_2 ∨ -b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ p_488 ∨ -b^{244, 3}_2 c b^{244, 2}_2 ∨ -b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ p_488 ∨ -b^{244, 3}_1 c b^{244, 2}_2 ∨ -b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ p_488 ∨ b^{244, 3}_0 c in DIMACS: 22703 -22704 22705 488 -22706 0 22703 -22704 22705 488 -22707 0 22703 -22704 22705 488 22708 0 c 1-1 --> 0 c (-b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ b^{244, 2}_0 ∧ -p_488) -> (-b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ -b^{244, 3}_0) c in CNF: c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ p_488 ∨ -b^{244, 3}_2 c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ p_488 ∨ -b^{244, 3}_1 c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ p_488 ∨ -b^{244, 3}_0 c in DIMACS: 22703 22704 -22705 488 -22706 0 22703 22704 -22705 488 -22707 0 22703 22704 -22705 488 -22708 0 c 0-1 --> -1 c (-b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ -b^{244, 2}_0 ∧ -p_488) -> ( b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ b^{244, 3}_0) c in CNF: c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ p_488 ∨ b^{244, 3}_2 c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ p_488 ∨ -b^{244, 3}_1 c b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ p_488 ∨ b^{244, 3}_0 c in DIMACS: 22703 22704 22705 488 22706 0 22703 22704 22705 488 -22707 0 22703 22704 22705 488 22708 0 c -1-1 --> -2 c ( b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ b^{244, 2}_0 ∧ -p_488) -> ( b^{244, 3}_2 ∧ b^{244, 3}_1 ∧ -b^{244, 3}_0) c in CNF: c -b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ p_488 ∨ b^{244, 3}_2 c -b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ p_488 ∨ b^{244, 3}_1 c -b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ p_488 ∨ -b^{244, 3}_0 c in DIMACS: -22703 22704 -22705 488 22706 0 -22703 22704 -22705 488 22707 0 -22703 22704 -22705 488 -22708 0 c -2-1 --> break c ( b^{244, 2}_2 ∧ b^{244, 2}_1 ∧ -b^{244, 2}_0 ∧ -p_488) -> break c in CNF: c -b^{244, 2}_2 ∨ -b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ p_488 ∨ break c in DIMACS: -22703 -22704 22705 488 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{244, 2}_2 ∧ -b^{244, 2}_1 ∧ -b^{244, 2}_0 ∧ true) c in CNF: c -b^{244, 2}_2 ∨ b^{244, 2}_1 ∨ b^{244, 2}_0 ∨ false c in DIMACS: -22703 22704 22705 0 c 3 does not represent an automaton state. c -(-b^{244, 2}_2 ∧ b^{244, 2}_1 ∧ b^{244, 2}_0 ∧ true) c in CNF: c b^{244, 2}_2 ∨ -b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ false c in DIMACS: 22703 -22704 -22705 0 c -3 does not represent an automaton state. c -( b^{244, 2}_2 ∧ b^{244, 2}_1 ∧ b^{244, 2}_0 ∧ true) c in CNF: c -b^{244, 2}_2 ∨ -b^{244, 2}_1 ∨ -b^{244, 2}_0 ∨ false c in DIMACS: -22703 -22704 -22705 0 c i = 3 c -2+1 --> -1 c ( b^{244, 3}_2 ∧ b^{244, 3}_1 ∧ -b^{244, 3}_0 ∧ p_732) -> ( b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ b^{244, 4}_0) c in CNF: c -b^{244, 3}_2 ∨ -b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ -p_732 ∨ b^{244, 4}_2 c -b^{244, 3}_2 ∨ -b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ -p_732 ∨ -b^{244, 4}_1 c -b^{244, 3}_2 ∨ -b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ -p_732 ∨ b^{244, 4}_0 c in DIMACS: -22706 -22707 22708 -732 22709 0 -22706 -22707 22708 -732 -22710 0 -22706 -22707 22708 -732 22711 0 c -1+1 --> 0 c ( b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ b^{244, 3}_0 ∧ p_732) -> (-b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ -b^{244, 4}_0) c in CNF: c -b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ -p_732 ∨ -b^{244, 4}_2 c -b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ -p_732 ∨ -b^{244, 4}_1 c -b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ -p_732 ∨ -b^{244, 4}_0 c in DIMACS: -22706 22707 -22708 -732 -22709 0 -22706 22707 -22708 -732 -22710 0 -22706 22707 -22708 -732 -22711 0 c 0+1 --> 1 c (-b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ -b^{244, 3}_0 ∧ p_732) -> (-b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ b^{244, 4}_0) c in CNF: c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ -p_732 ∨ -b^{244, 4}_2 c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ -p_732 ∨ -b^{244, 4}_1 c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ -p_732 ∨ b^{244, 4}_0 c in DIMACS: 22706 22707 22708 -732 -22709 0 22706 22707 22708 -732 -22710 0 22706 22707 22708 -732 22711 0 c 1+1 --> 2 c (-b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ b^{244, 3}_0 ∧ p_732) -> (-b^{244, 4}_2 ∧ b^{244, 4}_1 ∧ -b^{244, 4}_0) c in CNF: c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ -p_732 ∨ -b^{244, 4}_2 c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ -p_732 ∨ b^{244, 4}_1 c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ -p_732 ∨ -b^{244, 4}_0 c in DIMACS: 22706 22707 -22708 -732 -22709 0 22706 22707 -22708 -732 22710 0 22706 22707 -22708 -732 -22711 0 c 2+1 --> break c (-b^{244, 3}_2 ∧ b^{244, 3}_1 ∧ -b^{244, 3}_0 ∧ p_732) -> break c in CNF: c b^{244, 3}_2 ∨ -b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ -p_732 ∨ break c in DIMACS: 22706 -22707 22708 -732 1162 0 c 2-1 --> 1 c (-b^{244, 3}_2 ∧ b^{244, 3}_1 ∧ -b^{244, 3}_0 ∧ -p_732) -> (-b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ b^{244, 4}_0) c in CNF: c b^{244, 3}_2 ∨ -b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ p_732 ∨ -b^{244, 4}_2 c b^{244, 3}_2 ∨ -b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ p_732 ∨ -b^{244, 4}_1 c b^{244, 3}_2 ∨ -b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ p_732 ∨ b^{244, 4}_0 c in DIMACS: 22706 -22707 22708 732 -22709 0 22706 -22707 22708 732 -22710 0 22706 -22707 22708 732 22711 0 c 1-1 --> 0 c (-b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ b^{244, 3}_0 ∧ -p_732) -> (-b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ -b^{244, 4}_0) c in CNF: c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ p_732 ∨ -b^{244, 4}_2 c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ p_732 ∨ -b^{244, 4}_1 c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ p_732 ∨ -b^{244, 4}_0 c in DIMACS: 22706 22707 -22708 732 -22709 0 22706 22707 -22708 732 -22710 0 22706 22707 -22708 732 -22711 0 c 0-1 --> -1 c (-b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ -b^{244, 3}_0 ∧ -p_732) -> ( b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ b^{244, 4}_0) c in CNF: c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ p_732 ∨ b^{244, 4}_2 c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ p_732 ∨ -b^{244, 4}_1 c b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ p_732 ∨ b^{244, 4}_0 c in DIMACS: 22706 22707 22708 732 22709 0 22706 22707 22708 732 -22710 0 22706 22707 22708 732 22711 0 c -1-1 --> -2 c ( b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ b^{244, 3}_0 ∧ -p_732) -> ( b^{244, 4}_2 ∧ b^{244, 4}_1 ∧ -b^{244, 4}_0) c in CNF: c -b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ p_732 ∨ b^{244, 4}_2 c -b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ p_732 ∨ b^{244, 4}_1 c -b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ p_732 ∨ -b^{244, 4}_0 c in DIMACS: -22706 22707 -22708 732 22709 0 -22706 22707 -22708 732 22710 0 -22706 22707 -22708 732 -22711 0 c -2-1 --> break c ( b^{244, 3}_2 ∧ b^{244, 3}_1 ∧ -b^{244, 3}_0 ∧ -p_732) -> break c in CNF: c -b^{244, 3}_2 ∨ -b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ p_732 ∨ break c in DIMACS: -22706 -22707 22708 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{244, 3}_2 ∧ -b^{244, 3}_1 ∧ -b^{244, 3}_0 ∧ true) c in CNF: c -b^{244, 3}_2 ∨ b^{244, 3}_1 ∨ b^{244, 3}_0 ∨ false c in DIMACS: -22706 22707 22708 0 c 3 does not represent an automaton state. c -(-b^{244, 3}_2 ∧ b^{244, 3}_1 ∧ b^{244, 3}_0 ∧ true) c in CNF: c b^{244, 3}_2 ∨ -b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ false c in DIMACS: 22706 -22707 -22708 0 c -3 does not represent an automaton state. c -( b^{244, 3}_2 ∧ b^{244, 3}_1 ∧ b^{244, 3}_0 ∧ true) c in CNF: c -b^{244, 3}_2 ∨ -b^{244, 3}_1 ∨ -b^{244, 3}_0 ∨ false c in DIMACS: -22706 -22707 -22708 0 c i = 4 c -2+1 --> -1 c ( b^{244, 4}_2 ∧ b^{244, 4}_1 ∧ -b^{244, 4}_0 ∧ p_976) -> ( b^{244, 5}_2 ∧ -b^{244, 5}_1 ∧ b^{244, 5}_0) c in CNF: c -b^{244, 4}_2 ∨ -b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ -p_976 ∨ b^{244, 5}_2 c -b^{244, 4}_2 ∨ -b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ -p_976 ∨ -b^{244, 5}_1 c -b^{244, 4}_2 ∨ -b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ -p_976 ∨ b^{244, 5}_0 c in DIMACS: -22709 -22710 22711 -976 22712 0 -22709 -22710 22711 -976 -22713 0 -22709 -22710 22711 -976 22714 0 c -1+1 --> 0 c ( b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ b^{244, 4}_0 ∧ p_976) -> (-b^{244, 5}_2 ∧ -b^{244, 5}_1 ∧ -b^{244, 5}_0) c in CNF: c -b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ -p_976 ∨ -b^{244, 5}_2 c -b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ -p_976 ∨ -b^{244, 5}_1 c -b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ -p_976 ∨ -b^{244, 5}_0 c in DIMACS: -22709 22710 -22711 -976 -22712 0 -22709 22710 -22711 -976 -22713 0 -22709 22710 -22711 -976 -22714 0 c 0+1 --> 1 c (-b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ -b^{244, 4}_0 ∧ p_976) -> (-b^{244, 5}_2 ∧ -b^{244, 5}_1 ∧ b^{244, 5}_0) c in CNF: c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ -p_976 ∨ -b^{244, 5}_2 c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ -p_976 ∨ -b^{244, 5}_1 c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ -p_976 ∨ b^{244, 5}_0 c in DIMACS: 22709 22710 22711 -976 -22712 0 22709 22710 22711 -976 -22713 0 22709 22710 22711 -976 22714 0 c 1+1 --> 2 c (-b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ b^{244, 4}_0 ∧ p_976) -> (-b^{244, 5}_2 ∧ b^{244, 5}_1 ∧ -b^{244, 5}_0) c in CNF: c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ -p_976 ∨ -b^{244, 5}_2 c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ -p_976 ∨ b^{244, 5}_1 c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ -p_976 ∨ -b^{244, 5}_0 c in DIMACS: 22709 22710 -22711 -976 -22712 0 22709 22710 -22711 -976 22713 0 22709 22710 -22711 -976 -22714 0 c 2+1 --> break c (-b^{244, 4}_2 ∧ b^{244, 4}_1 ∧ -b^{244, 4}_0 ∧ p_976) -> break c in CNF: c b^{244, 4}_2 ∨ -b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ -p_976 ∨ break c in DIMACS: 22709 -22710 22711 -976 1162 0 c 2-1 --> 1 c (-b^{244, 4}_2 ∧ b^{244, 4}_1 ∧ -b^{244, 4}_0 ∧ -p_976) -> (-b^{244, 5}_2 ∧ -b^{244, 5}_1 ∧ b^{244, 5}_0) c in CNF: c b^{244, 4}_2 ∨ -b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ p_976 ∨ -b^{244, 5}_2 c b^{244, 4}_2 ∨ -b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ p_976 ∨ -b^{244, 5}_1 c b^{244, 4}_2 ∨ -b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ p_976 ∨ b^{244, 5}_0 c in DIMACS: 22709 -22710 22711 976 -22712 0 22709 -22710 22711 976 -22713 0 22709 -22710 22711 976 22714 0 c 1-1 --> 0 c (-b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ b^{244, 4}_0 ∧ -p_976) -> (-b^{244, 5}_2 ∧ -b^{244, 5}_1 ∧ -b^{244, 5}_0) c in CNF: c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ p_976 ∨ -b^{244, 5}_2 c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ p_976 ∨ -b^{244, 5}_1 c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ p_976 ∨ -b^{244, 5}_0 c in DIMACS: 22709 22710 -22711 976 -22712 0 22709 22710 -22711 976 -22713 0 22709 22710 -22711 976 -22714 0 c 0-1 --> -1 c (-b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ -b^{244, 4}_0 ∧ -p_976) -> ( b^{244, 5}_2 ∧ -b^{244, 5}_1 ∧ b^{244, 5}_0) c in CNF: c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ p_976 ∨ b^{244, 5}_2 c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ p_976 ∨ -b^{244, 5}_1 c b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ p_976 ∨ b^{244, 5}_0 c in DIMACS: 22709 22710 22711 976 22712 0 22709 22710 22711 976 -22713 0 22709 22710 22711 976 22714 0 c -1-1 --> -2 c ( b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ b^{244, 4}_0 ∧ -p_976) -> ( b^{244, 5}_2 ∧ b^{244, 5}_1 ∧ -b^{244, 5}_0) c in CNF: c -b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ p_976 ∨ b^{244, 5}_2 c -b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ p_976 ∨ b^{244, 5}_1 c -b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ p_976 ∨ -b^{244, 5}_0 c in DIMACS: -22709 22710 -22711 976 22712 0 -22709 22710 -22711 976 22713 0 -22709 22710 -22711 976 -22714 0 c -2-1 --> break c ( b^{244, 4}_2 ∧ b^{244, 4}_1 ∧ -b^{244, 4}_0 ∧ -p_976) -> break c in CNF: c -b^{244, 4}_2 ∨ -b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ p_976 ∨ break c in DIMACS: -22709 -22710 22711 976 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{244, 4}_2 ∧ -b^{244, 4}_1 ∧ -b^{244, 4}_0 ∧ true) c in CNF: c -b^{244, 4}_2 ∨ b^{244, 4}_1 ∨ b^{244, 4}_0 ∨ false c in DIMACS: -22709 22710 22711 0 c 3 does not represent an automaton state. c -(-b^{244, 4}_2 ∧ b^{244, 4}_1 ∧ b^{244, 4}_0 ∧ true) c in CNF: c b^{244, 4}_2 ∨ -b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ false c in DIMACS: 22709 -22710 -22711 0 c -3 does not represent an automaton state. c -( b^{244, 4}_2 ∧ b^{244, 4}_1 ∧ b^{244, 4}_0 ∧ true) c in CNF: c -b^{244, 4}_2 ∨ -b^{244, 4}_1 ∨ -b^{244, 4}_0 ∨ false c in DIMACS: -22709 -22710 -22711 0 c INIT for k = 245 c -b^{245, 1}_2 c -b^{245, 1}_1 c -b^{245, 1}_0 c in DIMACS: -22715 0 -22716 0 -22717 0 c Transitions for k = 245 c i = 1 c -2+1 --> -1 c ( b^{245, 1}_2 ∧ b^{245, 1}_1 ∧ -b^{245, 1}_0 ∧ p_245) -> ( b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ b^{245, 2}_0) c in CNF: c -b^{245, 1}_2 ∨ -b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ -p_245 ∨ b^{245, 2}_2 c -b^{245, 1}_2 ∨ -b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ -p_245 ∨ -b^{245, 2}_1 c -b^{245, 1}_2 ∨ -b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ -p_245 ∨ b^{245, 2}_0 c in DIMACS: -22715 -22716 22717 -245 22718 0 -22715 -22716 22717 -245 -22719 0 -22715 -22716 22717 -245 22720 0 c -1+1 --> 0 c ( b^{245, 1}_2 ∧ -b^{245, 1}_1 ∧ b^{245, 1}_0 ∧ p_245) -> (-b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ -b^{245, 2}_0) c in CNF: c -b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ -p_245 ∨ -b^{245, 2}_2 c -b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ -p_245 ∨ -b^{245, 2}_1 c -b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ -p_245 ∨ -b^{245, 2}_0 c in DIMACS: -22715 22716 -22717 -245 -22718 0 -22715 22716 -22717 -245 -22719 0 -22715 22716 -22717 -245 -22720 0 c 0+1 --> 1 c (-b^{245, 1}_2 ∧ -b^{245, 1}_1 ∧ -b^{245, 1}_0 ∧ p_245) -> (-b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ b^{245, 2}_0) c in CNF: c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ -p_245 ∨ -b^{245, 2}_2 c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ -p_245 ∨ -b^{245, 2}_1 c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ -p_245 ∨ b^{245, 2}_0 c in DIMACS: 22715 22716 22717 -245 -22718 0 22715 22716 22717 -245 -22719 0 22715 22716 22717 -245 22720 0 c 1+1 --> 2 c (-b^{245, 1}_2 ∧ -b^{245, 1}_1 ∧ b^{245, 1}_0 ∧ p_245) -> (-b^{245, 2}_2 ∧ b^{245, 2}_1 ∧ -b^{245, 2}_0) c in CNF: c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ -p_245 ∨ -b^{245, 2}_2 c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ -p_245 ∨ b^{245, 2}_1 c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ -p_245 ∨ -b^{245, 2}_0 c in DIMACS: 22715 22716 -22717 -245 -22718 0 22715 22716 -22717 -245 22719 0 22715 22716 -22717 -245 -22720 0 c 2+1 --> break c (-b^{245, 1}_2 ∧ b^{245, 1}_1 ∧ -b^{245, 1}_0 ∧ p_245) -> break c in CNF: c b^{245, 1}_2 ∨ -b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ -p_245 ∨ break c in DIMACS: 22715 -22716 22717 -245 1162 0 c 2-1 --> 1 c (-b^{245, 1}_2 ∧ b^{245, 1}_1 ∧ -b^{245, 1}_0 ∧ -p_245) -> (-b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ b^{245, 2}_0) c in CNF: c b^{245, 1}_2 ∨ -b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ p_245 ∨ -b^{245, 2}_2 c b^{245, 1}_2 ∨ -b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ p_245 ∨ -b^{245, 2}_1 c b^{245, 1}_2 ∨ -b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ p_245 ∨ b^{245, 2}_0 c in DIMACS: 22715 -22716 22717 245 -22718 0 22715 -22716 22717 245 -22719 0 22715 -22716 22717 245 22720 0 c 1-1 --> 0 c (-b^{245, 1}_2 ∧ -b^{245, 1}_1 ∧ b^{245, 1}_0 ∧ -p_245) -> (-b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ -b^{245, 2}_0) c in CNF: c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ p_245 ∨ -b^{245, 2}_2 c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ p_245 ∨ -b^{245, 2}_1 c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ p_245 ∨ -b^{245, 2}_0 c in DIMACS: 22715 22716 -22717 245 -22718 0 22715 22716 -22717 245 -22719 0 22715 22716 -22717 245 -22720 0 c 0-1 --> -1 c (-b^{245, 1}_2 ∧ -b^{245, 1}_1 ∧ -b^{245, 1}_0 ∧ -p_245) -> ( b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ b^{245, 2}_0) c in CNF: c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ p_245 ∨ b^{245, 2}_2 c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ p_245 ∨ -b^{245, 2}_1 c b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ p_245 ∨ b^{245, 2}_0 c in DIMACS: 22715 22716 22717 245 22718 0 22715 22716 22717 245 -22719 0 22715 22716 22717 245 22720 0 c -1-1 --> -2 c ( b^{245, 1}_2 ∧ -b^{245, 1}_1 ∧ b^{245, 1}_0 ∧ -p_245) -> ( b^{245, 2}_2 ∧ b^{245, 2}_1 ∧ -b^{245, 2}_0) c in CNF: c -b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ p_245 ∨ b^{245, 2}_2 c -b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ p_245 ∨ b^{245, 2}_1 c -b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ p_245 ∨ -b^{245, 2}_0 c in DIMACS: -22715 22716 -22717 245 22718 0 -22715 22716 -22717 245 22719 0 -22715 22716 -22717 245 -22720 0 c -2-1 --> break c ( b^{245, 1}_2 ∧ b^{245, 1}_1 ∧ -b^{245, 1}_0 ∧ -p_245) -> break c in CNF: c -b^{245, 1}_2 ∨ -b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ p_245 ∨ break c in DIMACS: -22715 -22716 22717 245 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{245, 1}_2 ∧ -b^{245, 1}_1 ∧ -b^{245, 1}_0 ∧ true) c in CNF: c -b^{245, 1}_2 ∨ b^{245, 1}_1 ∨ b^{245, 1}_0 ∨ false c in DIMACS: -22715 22716 22717 0 c 3 does not represent an automaton state. c -(-b^{245, 1}_2 ∧ b^{245, 1}_1 ∧ b^{245, 1}_0 ∧ true) c in CNF: c b^{245, 1}_2 ∨ -b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ false c in DIMACS: 22715 -22716 -22717 0 c -3 does not represent an automaton state. c -( b^{245, 1}_2 ∧ b^{245, 1}_1 ∧ b^{245, 1}_0 ∧ true) c in CNF: c -b^{245, 1}_2 ∨ -b^{245, 1}_1 ∨ -b^{245, 1}_0 ∨ false c in DIMACS: -22715 -22716 -22717 0 c i = 2 c -2+1 --> -1 c ( b^{245, 2}_2 ∧ b^{245, 2}_1 ∧ -b^{245, 2}_0 ∧ p_490) -> ( b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ b^{245, 3}_0) c in CNF: c -b^{245, 2}_2 ∨ -b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ -p_490 ∨ b^{245, 3}_2 c -b^{245, 2}_2 ∨ -b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ -p_490 ∨ -b^{245, 3}_1 c -b^{245, 2}_2 ∨ -b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ -p_490 ∨ b^{245, 3}_0 c in DIMACS: -22718 -22719 22720 -490 22721 0 -22718 -22719 22720 -490 -22722 0 -22718 -22719 22720 -490 22723 0 c -1+1 --> 0 c ( b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ b^{245, 2}_0 ∧ p_490) -> (-b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ -b^{245, 3}_0) c in CNF: c -b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ -p_490 ∨ -b^{245, 3}_2 c -b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ -p_490 ∨ -b^{245, 3}_1 c -b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ -p_490 ∨ -b^{245, 3}_0 c in DIMACS: -22718 22719 -22720 -490 -22721 0 -22718 22719 -22720 -490 -22722 0 -22718 22719 -22720 -490 -22723 0 c 0+1 --> 1 c (-b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ -b^{245, 2}_0 ∧ p_490) -> (-b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ b^{245, 3}_0) c in CNF: c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ -p_490 ∨ -b^{245, 3}_2 c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ -p_490 ∨ -b^{245, 3}_1 c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ -p_490 ∨ b^{245, 3}_0 c in DIMACS: 22718 22719 22720 -490 -22721 0 22718 22719 22720 -490 -22722 0 22718 22719 22720 -490 22723 0 c 1+1 --> 2 c (-b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ b^{245, 2}_0 ∧ p_490) -> (-b^{245, 3}_2 ∧ b^{245, 3}_1 ∧ -b^{245, 3}_0) c in CNF: c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ -p_490 ∨ -b^{245, 3}_2 c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ -p_490 ∨ b^{245, 3}_1 c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ -p_490 ∨ -b^{245, 3}_0 c in DIMACS: 22718 22719 -22720 -490 -22721 0 22718 22719 -22720 -490 22722 0 22718 22719 -22720 -490 -22723 0 c 2+1 --> break c (-b^{245, 2}_2 ∧ b^{245, 2}_1 ∧ -b^{245, 2}_0 ∧ p_490) -> break c in CNF: c b^{245, 2}_2 ∨ -b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ -p_490 ∨ break c in DIMACS: 22718 -22719 22720 -490 1162 0 c 2-1 --> 1 c (-b^{245, 2}_2 ∧ b^{245, 2}_1 ∧ -b^{245, 2}_0 ∧ -p_490) -> (-b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ b^{245, 3}_0) c in CNF: c b^{245, 2}_2 ∨ -b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ p_490 ∨ -b^{245, 3}_2 c b^{245, 2}_2 ∨ -b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ p_490 ∨ -b^{245, 3}_1 c b^{245, 2}_2 ∨ -b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ p_490 ∨ b^{245, 3}_0 c in DIMACS: 22718 -22719 22720 490 -22721 0 22718 -22719 22720 490 -22722 0 22718 -22719 22720 490 22723 0 c 1-1 --> 0 c (-b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ b^{245, 2}_0 ∧ -p_490) -> (-b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ -b^{245, 3}_0) c in CNF: c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ p_490 ∨ -b^{245, 3}_2 c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ p_490 ∨ -b^{245, 3}_1 c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ p_490 ∨ -b^{245, 3}_0 c in DIMACS: 22718 22719 -22720 490 -22721 0 22718 22719 -22720 490 -22722 0 22718 22719 -22720 490 -22723 0 c 0-1 --> -1 c (-b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ -b^{245, 2}_0 ∧ -p_490) -> ( b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ b^{245, 3}_0) c in CNF: c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ p_490 ∨ b^{245, 3}_2 c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ p_490 ∨ -b^{245, 3}_1 c b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ p_490 ∨ b^{245, 3}_0 c in DIMACS: 22718 22719 22720 490 22721 0 22718 22719 22720 490 -22722 0 22718 22719 22720 490 22723 0 c -1-1 --> -2 c ( b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ b^{245, 2}_0 ∧ -p_490) -> ( b^{245, 3}_2 ∧ b^{245, 3}_1 ∧ -b^{245, 3}_0) c in CNF: c -b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ p_490 ∨ b^{245, 3}_2 c -b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ p_490 ∨ b^{245, 3}_1 c -b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ p_490 ∨ -b^{245, 3}_0 c in DIMACS: -22718 22719 -22720 490 22721 0 -22718 22719 -22720 490 22722 0 -22718 22719 -22720 490 -22723 0 c -2-1 --> break c ( b^{245, 2}_2 ∧ b^{245, 2}_1 ∧ -b^{245, 2}_0 ∧ -p_490) -> break c in CNF: c -b^{245, 2}_2 ∨ -b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ p_490 ∨ break c in DIMACS: -22718 -22719 22720 490 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{245, 2}_2 ∧ -b^{245, 2}_1 ∧ -b^{245, 2}_0 ∧ true) c in CNF: c -b^{245, 2}_2 ∨ b^{245, 2}_1 ∨ b^{245, 2}_0 ∨ false c in DIMACS: -22718 22719 22720 0 c 3 does not represent an automaton state. c -(-b^{245, 2}_2 ∧ b^{245, 2}_1 ∧ b^{245, 2}_0 ∧ true) c in CNF: c b^{245, 2}_2 ∨ -b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ false c in DIMACS: 22718 -22719 -22720 0 c -3 does not represent an automaton state. c -( b^{245, 2}_2 ∧ b^{245, 2}_1 ∧ b^{245, 2}_0 ∧ true) c in CNF: c -b^{245, 2}_2 ∨ -b^{245, 2}_1 ∨ -b^{245, 2}_0 ∨ false c in DIMACS: -22718 -22719 -22720 0 c i = 3 c -2+1 --> -1 c ( b^{245, 3}_2 ∧ b^{245, 3}_1 ∧ -b^{245, 3}_0 ∧ p_735) -> ( b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ b^{245, 4}_0) c in CNF: c -b^{245, 3}_2 ∨ -b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ -p_735 ∨ b^{245, 4}_2 c -b^{245, 3}_2 ∨ -b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ -p_735 ∨ -b^{245, 4}_1 c -b^{245, 3}_2 ∨ -b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ -p_735 ∨ b^{245, 4}_0 c in DIMACS: -22721 -22722 22723 -735 22724 0 -22721 -22722 22723 -735 -22725 0 -22721 -22722 22723 -735 22726 0 c -1+1 --> 0 c ( b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ b^{245, 3}_0 ∧ p_735) -> (-b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ -b^{245, 4}_0) c in CNF: c -b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ -p_735 ∨ -b^{245, 4}_2 c -b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ -p_735 ∨ -b^{245, 4}_1 c -b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ -p_735 ∨ -b^{245, 4}_0 c in DIMACS: -22721 22722 -22723 -735 -22724 0 -22721 22722 -22723 -735 -22725 0 -22721 22722 -22723 -735 -22726 0 c 0+1 --> 1 c (-b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ -b^{245, 3}_0 ∧ p_735) -> (-b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ b^{245, 4}_0) c in CNF: c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ -p_735 ∨ -b^{245, 4}_2 c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ -p_735 ∨ -b^{245, 4}_1 c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ -p_735 ∨ b^{245, 4}_0 c in DIMACS: 22721 22722 22723 -735 -22724 0 22721 22722 22723 -735 -22725 0 22721 22722 22723 -735 22726 0 c 1+1 --> 2 c (-b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ b^{245, 3}_0 ∧ p_735) -> (-b^{245, 4}_2 ∧ b^{245, 4}_1 ∧ -b^{245, 4}_0) c in CNF: c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ -p_735 ∨ -b^{245, 4}_2 c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ -p_735 ∨ b^{245, 4}_1 c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ -p_735 ∨ -b^{245, 4}_0 c in DIMACS: 22721 22722 -22723 -735 -22724 0 22721 22722 -22723 -735 22725 0 22721 22722 -22723 -735 -22726 0 c 2+1 --> break c (-b^{245, 3}_2 ∧ b^{245, 3}_1 ∧ -b^{245, 3}_0 ∧ p_735) -> break c in CNF: c b^{245, 3}_2 ∨ -b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ -p_735 ∨ break c in DIMACS: 22721 -22722 22723 -735 1162 0 c 2-1 --> 1 c (-b^{245, 3}_2 ∧ b^{245, 3}_1 ∧ -b^{245, 3}_0 ∧ -p_735) -> (-b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ b^{245, 4}_0) c in CNF: c b^{245, 3}_2 ∨ -b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ p_735 ∨ -b^{245, 4}_2 c b^{245, 3}_2 ∨ -b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ p_735 ∨ -b^{245, 4}_1 c b^{245, 3}_2 ∨ -b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ p_735 ∨ b^{245, 4}_0 c in DIMACS: 22721 -22722 22723 735 -22724 0 22721 -22722 22723 735 -22725 0 22721 -22722 22723 735 22726 0 c 1-1 --> 0 c (-b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ b^{245, 3}_0 ∧ -p_735) -> (-b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ -b^{245, 4}_0) c in CNF: c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ p_735 ∨ -b^{245, 4}_2 c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ p_735 ∨ -b^{245, 4}_1 c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ p_735 ∨ -b^{245, 4}_0 c in DIMACS: 22721 22722 -22723 735 -22724 0 22721 22722 -22723 735 -22725 0 22721 22722 -22723 735 -22726 0 c 0-1 --> -1 c (-b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ -b^{245, 3}_0 ∧ -p_735) -> ( b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ b^{245, 4}_0) c in CNF: c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ p_735 ∨ b^{245, 4}_2 c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ p_735 ∨ -b^{245, 4}_1 c b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ p_735 ∨ b^{245, 4}_0 c in DIMACS: 22721 22722 22723 735 22724 0 22721 22722 22723 735 -22725 0 22721 22722 22723 735 22726 0 c -1-1 --> -2 c ( b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ b^{245, 3}_0 ∧ -p_735) -> ( b^{245, 4}_2 ∧ b^{245, 4}_1 ∧ -b^{245, 4}_0) c in CNF: c -b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ p_735 ∨ b^{245, 4}_2 c -b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ p_735 ∨ b^{245, 4}_1 c -b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ p_735 ∨ -b^{245, 4}_0 c in DIMACS: -22721 22722 -22723 735 22724 0 -22721 22722 -22723 735 22725 0 -22721 22722 -22723 735 -22726 0 c -2-1 --> break c ( b^{245, 3}_2 ∧ b^{245, 3}_1 ∧ -b^{245, 3}_0 ∧ -p_735) -> break c in CNF: c -b^{245, 3}_2 ∨ -b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ p_735 ∨ break c in DIMACS: -22721 -22722 22723 735 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{245, 3}_2 ∧ -b^{245, 3}_1 ∧ -b^{245, 3}_0 ∧ true) c in CNF: c -b^{245, 3}_2 ∨ b^{245, 3}_1 ∨ b^{245, 3}_0 ∨ false c in DIMACS: -22721 22722 22723 0 c 3 does not represent an automaton state. c -(-b^{245, 3}_2 ∧ b^{245, 3}_1 ∧ b^{245, 3}_0 ∧ true) c in CNF: c b^{245, 3}_2 ∨ -b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ false c in DIMACS: 22721 -22722 -22723 0 c -3 does not represent an automaton state. c -( b^{245, 3}_2 ∧ b^{245, 3}_1 ∧ b^{245, 3}_0 ∧ true) c in CNF: c -b^{245, 3}_2 ∨ -b^{245, 3}_1 ∨ -b^{245, 3}_0 ∨ false c in DIMACS: -22721 -22722 -22723 0 c i = 4 c -2+1 --> -1 c ( b^{245, 4}_2 ∧ b^{245, 4}_1 ∧ -b^{245, 4}_0 ∧ p_980) -> ( b^{245, 5}_2 ∧ -b^{245, 5}_1 ∧ b^{245, 5}_0) c in CNF: c -b^{245, 4}_2 ∨ -b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ -p_980 ∨ b^{245, 5}_2 c -b^{245, 4}_2 ∨ -b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ -p_980 ∨ -b^{245, 5}_1 c -b^{245, 4}_2 ∨ -b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ -p_980 ∨ b^{245, 5}_0 c in DIMACS: -22724 -22725 22726 -980 22727 0 -22724 -22725 22726 -980 -22728 0 -22724 -22725 22726 -980 22729 0 c -1+1 --> 0 c ( b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ b^{245, 4}_0 ∧ p_980) -> (-b^{245, 5}_2 ∧ -b^{245, 5}_1 ∧ -b^{245, 5}_0) c in CNF: c -b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ -p_980 ∨ -b^{245, 5}_2 c -b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ -p_980 ∨ -b^{245, 5}_1 c -b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ -p_980 ∨ -b^{245, 5}_0 c in DIMACS: -22724 22725 -22726 -980 -22727 0 -22724 22725 -22726 -980 -22728 0 -22724 22725 -22726 -980 -22729 0 c 0+1 --> 1 c (-b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ -b^{245, 4}_0 ∧ p_980) -> (-b^{245, 5}_2 ∧ -b^{245, 5}_1 ∧ b^{245, 5}_0) c in CNF: c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ -p_980 ∨ -b^{245, 5}_2 c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ -p_980 ∨ -b^{245, 5}_1 c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ -p_980 ∨ b^{245, 5}_0 c in DIMACS: 22724 22725 22726 -980 -22727 0 22724 22725 22726 -980 -22728 0 22724 22725 22726 -980 22729 0 c 1+1 --> 2 c (-b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ b^{245, 4}_0 ∧ p_980) -> (-b^{245, 5}_2 ∧ b^{245, 5}_1 ∧ -b^{245, 5}_0) c in CNF: c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ -p_980 ∨ -b^{245, 5}_2 c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ -p_980 ∨ b^{245, 5}_1 c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ -p_980 ∨ -b^{245, 5}_0 c in DIMACS: 22724 22725 -22726 -980 -22727 0 22724 22725 -22726 -980 22728 0 22724 22725 -22726 -980 -22729 0 c 2+1 --> break c (-b^{245, 4}_2 ∧ b^{245, 4}_1 ∧ -b^{245, 4}_0 ∧ p_980) -> break c in CNF: c b^{245, 4}_2 ∨ -b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ -p_980 ∨ break c in DIMACS: 22724 -22725 22726 -980 1162 0 c 2-1 --> 1 c (-b^{245, 4}_2 ∧ b^{245, 4}_1 ∧ -b^{245, 4}_0 ∧ -p_980) -> (-b^{245, 5}_2 ∧ -b^{245, 5}_1 ∧ b^{245, 5}_0) c in CNF: c b^{245, 4}_2 ∨ -b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ p_980 ∨ -b^{245, 5}_2 c b^{245, 4}_2 ∨ -b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ p_980 ∨ -b^{245, 5}_1 c b^{245, 4}_2 ∨ -b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ p_980 ∨ b^{245, 5}_0 c in DIMACS: 22724 -22725 22726 980 -22727 0 22724 -22725 22726 980 -22728 0 22724 -22725 22726 980 22729 0 c 1-1 --> 0 c (-b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ b^{245, 4}_0 ∧ -p_980) -> (-b^{245, 5}_2 ∧ -b^{245, 5}_1 ∧ -b^{245, 5}_0) c in CNF: c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ p_980 ∨ -b^{245, 5}_2 c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ p_980 ∨ -b^{245, 5}_1 c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ p_980 ∨ -b^{245, 5}_0 c in DIMACS: 22724 22725 -22726 980 -22727 0 22724 22725 -22726 980 -22728 0 22724 22725 -22726 980 -22729 0 c 0-1 --> -1 c (-b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ -b^{245, 4}_0 ∧ -p_980) -> ( b^{245, 5}_2 ∧ -b^{245, 5}_1 ∧ b^{245, 5}_0) c in CNF: c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ p_980 ∨ b^{245, 5}_2 c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ p_980 ∨ -b^{245, 5}_1 c b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ p_980 ∨ b^{245, 5}_0 c in DIMACS: 22724 22725 22726 980 22727 0 22724 22725 22726 980 -22728 0 22724 22725 22726 980 22729 0 c -1-1 --> -2 c ( b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ b^{245, 4}_0 ∧ -p_980) -> ( b^{245, 5}_2 ∧ b^{245, 5}_1 ∧ -b^{245, 5}_0) c in CNF: c -b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ p_980 ∨ b^{245, 5}_2 c -b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ p_980 ∨ b^{245, 5}_1 c -b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ p_980 ∨ -b^{245, 5}_0 c in DIMACS: -22724 22725 -22726 980 22727 0 -22724 22725 -22726 980 22728 0 -22724 22725 -22726 980 -22729 0 c -2-1 --> break c ( b^{245, 4}_2 ∧ b^{245, 4}_1 ∧ -b^{245, 4}_0 ∧ -p_980) -> break c in CNF: c -b^{245, 4}_2 ∨ -b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ p_980 ∨ break c in DIMACS: -22724 -22725 22726 980 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{245, 4}_2 ∧ -b^{245, 4}_1 ∧ -b^{245, 4}_0 ∧ true) c in CNF: c -b^{245, 4}_2 ∨ b^{245, 4}_1 ∨ b^{245, 4}_0 ∨ false c in DIMACS: -22724 22725 22726 0 c 3 does not represent an automaton state. c -(-b^{245, 4}_2 ∧ b^{245, 4}_1 ∧ b^{245, 4}_0 ∧ true) c in CNF: c b^{245, 4}_2 ∨ -b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ false c in DIMACS: 22724 -22725 -22726 0 c -3 does not represent an automaton state. c -( b^{245, 4}_2 ∧ b^{245, 4}_1 ∧ b^{245, 4}_0 ∧ true) c in CNF: c -b^{245, 4}_2 ∨ -b^{245, 4}_1 ∨ -b^{245, 4}_0 ∨ false c in DIMACS: -22724 -22725 -22726 0 c INIT for k = 246 c -b^{246, 1}_2 c -b^{246, 1}_1 c -b^{246, 1}_0 c in DIMACS: -22730 0 -22731 0 -22732 0 c Transitions for k = 246 c i = 1 c -2+1 --> -1 c ( b^{246, 1}_2 ∧ b^{246, 1}_1 ∧ -b^{246, 1}_0 ∧ p_246) -> ( b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ b^{246, 2}_0) c in CNF: c -b^{246, 1}_2 ∨ -b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ -p_246 ∨ b^{246, 2}_2 c -b^{246, 1}_2 ∨ -b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ -p_246 ∨ -b^{246, 2}_1 c -b^{246, 1}_2 ∨ -b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ -p_246 ∨ b^{246, 2}_0 c in DIMACS: -22730 -22731 22732 -246 22733 0 -22730 -22731 22732 -246 -22734 0 -22730 -22731 22732 -246 22735 0 c -1+1 --> 0 c ( b^{246, 1}_2 ∧ -b^{246, 1}_1 ∧ b^{246, 1}_0 ∧ p_246) -> (-b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ -b^{246, 2}_0) c in CNF: c -b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ -p_246 ∨ -b^{246, 2}_2 c -b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ -p_246 ∨ -b^{246, 2}_1 c -b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ -p_246 ∨ -b^{246, 2}_0 c in DIMACS: -22730 22731 -22732 -246 -22733 0 -22730 22731 -22732 -246 -22734 0 -22730 22731 -22732 -246 -22735 0 c 0+1 --> 1 c (-b^{246, 1}_2 ∧ -b^{246, 1}_1 ∧ -b^{246, 1}_0 ∧ p_246) -> (-b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ b^{246, 2}_0) c in CNF: c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ -p_246 ∨ -b^{246, 2}_2 c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ -p_246 ∨ -b^{246, 2}_1 c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ -p_246 ∨ b^{246, 2}_0 c in DIMACS: 22730 22731 22732 -246 -22733 0 22730 22731 22732 -246 -22734 0 22730 22731 22732 -246 22735 0 c 1+1 --> 2 c (-b^{246, 1}_2 ∧ -b^{246, 1}_1 ∧ b^{246, 1}_0 ∧ p_246) -> (-b^{246, 2}_2 ∧ b^{246, 2}_1 ∧ -b^{246, 2}_0) c in CNF: c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ -p_246 ∨ -b^{246, 2}_2 c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ -p_246 ∨ b^{246, 2}_1 c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ -p_246 ∨ -b^{246, 2}_0 c in DIMACS: 22730 22731 -22732 -246 -22733 0 22730 22731 -22732 -246 22734 0 22730 22731 -22732 -246 -22735 0 c 2+1 --> break c (-b^{246, 1}_2 ∧ b^{246, 1}_1 ∧ -b^{246, 1}_0 ∧ p_246) -> break c in CNF: c b^{246, 1}_2 ∨ -b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ -p_246 ∨ break c in DIMACS: 22730 -22731 22732 -246 1162 0 c 2-1 --> 1 c (-b^{246, 1}_2 ∧ b^{246, 1}_1 ∧ -b^{246, 1}_0 ∧ -p_246) -> (-b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ b^{246, 2}_0) c in CNF: c b^{246, 1}_2 ∨ -b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ p_246 ∨ -b^{246, 2}_2 c b^{246, 1}_2 ∨ -b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ p_246 ∨ -b^{246, 2}_1 c b^{246, 1}_2 ∨ -b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ p_246 ∨ b^{246, 2}_0 c in DIMACS: 22730 -22731 22732 246 -22733 0 22730 -22731 22732 246 -22734 0 22730 -22731 22732 246 22735 0 c 1-1 --> 0 c (-b^{246, 1}_2 ∧ -b^{246, 1}_1 ∧ b^{246, 1}_0 ∧ -p_246) -> (-b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ -b^{246, 2}_0) c in CNF: c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ p_246 ∨ -b^{246, 2}_2 c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ p_246 ∨ -b^{246, 2}_1 c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ p_246 ∨ -b^{246, 2}_0 c in DIMACS: 22730 22731 -22732 246 -22733 0 22730 22731 -22732 246 -22734 0 22730 22731 -22732 246 -22735 0 c 0-1 --> -1 c (-b^{246, 1}_2 ∧ -b^{246, 1}_1 ∧ -b^{246, 1}_0 ∧ -p_246) -> ( b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ b^{246, 2}_0) c in CNF: c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ p_246 ∨ b^{246, 2}_2 c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ p_246 ∨ -b^{246, 2}_1 c b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ p_246 ∨ b^{246, 2}_0 c in DIMACS: 22730 22731 22732 246 22733 0 22730 22731 22732 246 -22734 0 22730 22731 22732 246 22735 0 c -1-1 --> -2 c ( b^{246, 1}_2 ∧ -b^{246, 1}_1 ∧ b^{246, 1}_0 ∧ -p_246) -> ( b^{246, 2}_2 ∧ b^{246, 2}_1 ∧ -b^{246, 2}_0) c in CNF: c -b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ p_246 ∨ b^{246, 2}_2 c -b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ p_246 ∨ b^{246, 2}_1 c -b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ p_246 ∨ -b^{246, 2}_0 c in DIMACS: -22730 22731 -22732 246 22733 0 -22730 22731 -22732 246 22734 0 -22730 22731 -22732 246 -22735 0 c -2-1 --> break c ( b^{246, 1}_2 ∧ b^{246, 1}_1 ∧ -b^{246, 1}_0 ∧ -p_246) -> break c in CNF: c -b^{246, 1}_2 ∨ -b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ p_246 ∨ break c in DIMACS: -22730 -22731 22732 246 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{246, 1}_2 ∧ -b^{246, 1}_1 ∧ -b^{246, 1}_0 ∧ true) c in CNF: c -b^{246, 1}_2 ∨ b^{246, 1}_1 ∨ b^{246, 1}_0 ∨ false c in DIMACS: -22730 22731 22732 0 c 3 does not represent an automaton state. c -(-b^{246, 1}_2 ∧ b^{246, 1}_1 ∧ b^{246, 1}_0 ∧ true) c in CNF: c b^{246, 1}_2 ∨ -b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ false c in DIMACS: 22730 -22731 -22732 0 c -3 does not represent an automaton state. c -( b^{246, 1}_2 ∧ b^{246, 1}_1 ∧ b^{246, 1}_0 ∧ true) c in CNF: c -b^{246, 1}_2 ∨ -b^{246, 1}_1 ∨ -b^{246, 1}_0 ∨ false c in DIMACS: -22730 -22731 -22732 0 c i = 2 c -2+1 --> -1 c ( b^{246, 2}_2 ∧ b^{246, 2}_1 ∧ -b^{246, 2}_0 ∧ p_492) -> ( b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ b^{246, 3}_0) c in CNF: c -b^{246, 2}_2 ∨ -b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ -p_492 ∨ b^{246, 3}_2 c -b^{246, 2}_2 ∨ -b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ -p_492 ∨ -b^{246, 3}_1 c -b^{246, 2}_2 ∨ -b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ -p_492 ∨ b^{246, 3}_0 c in DIMACS: -22733 -22734 22735 -492 22736 0 -22733 -22734 22735 -492 -22737 0 -22733 -22734 22735 -492 22738 0 c -1+1 --> 0 c ( b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ b^{246, 2}_0 ∧ p_492) -> (-b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ -b^{246, 3}_0) c in CNF: c -b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ -p_492 ∨ -b^{246, 3}_2 c -b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ -p_492 ∨ -b^{246, 3}_1 c -b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ -p_492 ∨ -b^{246, 3}_0 c in DIMACS: -22733 22734 -22735 -492 -22736 0 -22733 22734 -22735 -492 -22737 0 -22733 22734 -22735 -492 -22738 0 c 0+1 --> 1 c (-b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ -b^{246, 2}_0 ∧ p_492) -> (-b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ b^{246, 3}_0) c in CNF: c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ -p_492 ∨ -b^{246, 3}_2 c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ -p_492 ∨ -b^{246, 3}_1 c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ -p_492 ∨ b^{246, 3}_0 c in DIMACS: 22733 22734 22735 -492 -22736 0 22733 22734 22735 -492 -22737 0 22733 22734 22735 -492 22738 0 c 1+1 --> 2 c (-b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ b^{246, 2}_0 ∧ p_492) -> (-b^{246, 3}_2 ∧ b^{246, 3}_1 ∧ -b^{246, 3}_0) c in CNF: c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ -p_492 ∨ -b^{246, 3}_2 c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ -p_492 ∨ b^{246, 3}_1 c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ -p_492 ∨ -b^{246, 3}_0 c in DIMACS: 22733 22734 -22735 -492 -22736 0 22733 22734 -22735 -492 22737 0 22733 22734 -22735 -492 -22738 0 c 2+1 --> break c (-b^{246, 2}_2 ∧ b^{246, 2}_1 ∧ -b^{246, 2}_0 ∧ p_492) -> break c in CNF: c b^{246, 2}_2 ∨ -b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ -p_492 ∨ break c in DIMACS: 22733 -22734 22735 -492 1162 0 c 2-1 --> 1 c (-b^{246, 2}_2 ∧ b^{246, 2}_1 ∧ -b^{246, 2}_0 ∧ -p_492) -> (-b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ b^{246, 3}_0) c in CNF: c b^{246, 2}_2 ∨ -b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ p_492 ∨ -b^{246, 3}_2 c b^{246, 2}_2 ∨ -b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ p_492 ∨ -b^{246, 3}_1 c b^{246, 2}_2 ∨ -b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ p_492 ∨ b^{246, 3}_0 c in DIMACS: 22733 -22734 22735 492 -22736 0 22733 -22734 22735 492 -22737 0 22733 -22734 22735 492 22738 0 c 1-1 --> 0 c (-b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ b^{246, 2}_0 ∧ -p_492) -> (-b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ -b^{246, 3}_0) c in CNF: c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ p_492 ∨ -b^{246, 3}_2 c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ p_492 ∨ -b^{246, 3}_1 c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ p_492 ∨ -b^{246, 3}_0 c in DIMACS: 22733 22734 -22735 492 -22736 0 22733 22734 -22735 492 -22737 0 22733 22734 -22735 492 -22738 0 c 0-1 --> -1 c (-b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ -b^{246, 2}_0 ∧ -p_492) -> ( b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ b^{246, 3}_0) c in CNF: c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ p_492 ∨ b^{246, 3}_2 c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ p_492 ∨ -b^{246, 3}_1 c b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ p_492 ∨ b^{246, 3}_0 c in DIMACS: 22733 22734 22735 492 22736 0 22733 22734 22735 492 -22737 0 22733 22734 22735 492 22738 0 c -1-1 --> -2 c ( b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ b^{246, 2}_0 ∧ -p_492) -> ( b^{246, 3}_2 ∧ b^{246, 3}_1 ∧ -b^{246, 3}_0) c in CNF: c -b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ p_492 ∨ b^{246, 3}_2 c -b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ p_492 ∨ b^{246, 3}_1 c -b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ p_492 ∨ -b^{246, 3}_0 c in DIMACS: -22733 22734 -22735 492 22736 0 -22733 22734 -22735 492 22737 0 -22733 22734 -22735 492 -22738 0 c -2-1 --> break c ( b^{246, 2}_2 ∧ b^{246, 2}_1 ∧ -b^{246, 2}_0 ∧ -p_492) -> break c in CNF: c -b^{246, 2}_2 ∨ -b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ p_492 ∨ break c in DIMACS: -22733 -22734 22735 492 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{246, 2}_2 ∧ -b^{246, 2}_1 ∧ -b^{246, 2}_0 ∧ true) c in CNF: c -b^{246, 2}_2 ∨ b^{246, 2}_1 ∨ b^{246, 2}_0 ∨ false c in DIMACS: -22733 22734 22735 0 c 3 does not represent an automaton state. c -(-b^{246, 2}_2 ∧ b^{246, 2}_1 ∧ b^{246, 2}_0 ∧ true) c in CNF: c b^{246, 2}_2 ∨ -b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ false c in DIMACS: 22733 -22734 -22735 0 c -3 does not represent an automaton state. c -( b^{246, 2}_2 ∧ b^{246, 2}_1 ∧ b^{246, 2}_0 ∧ true) c in CNF: c -b^{246, 2}_2 ∨ -b^{246, 2}_1 ∨ -b^{246, 2}_0 ∨ false c in DIMACS: -22733 -22734 -22735 0 c i = 3 c -2+1 --> -1 c ( b^{246, 3}_2 ∧ b^{246, 3}_1 ∧ -b^{246, 3}_0 ∧ p_738) -> ( b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ b^{246, 4}_0) c in CNF: c -b^{246, 3}_2 ∨ -b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ -p_738 ∨ b^{246, 4}_2 c -b^{246, 3}_2 ∨ -b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ -p_738 ∨ -b^{246, 4}_1 c -b^{246, 3}_2 ∨ -b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ -p_738 ∨ b^{246, 4}_0 c in DIMACS: -22736 -22737 22738 -738 22739 0 -22736 -22737 22738 -738 -22740 0 -22736 -22737 22738 -738 22741 0 c -1+1 --> 0 c ( b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ b^{246, 3}_0 ∧ p_738) -> (-b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ -b^{246, 4}_0) c in CNF: c -b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ -p_738 ∨ -b^{246, 4}_2 c -b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ -p_738 ∨ -b^{246, 4}_1 c -b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ -p_738 ∨ -b^{246, 4}_0 c in DIMACS: -22736 22737 -22738 -738 -22739 0 -22736 22737 -22738 -738 -22740 0 -22736 22737 -22738 -738 -22741 0 c 0+1 --> 1 c (-b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ -b^{246, 3}_0 ∧ p_738) -> (-b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ b^{246, 4}_0) c in CNF: c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ -p_738 ∨ -b^{246, 4}_2 c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ -p_738 ∨ -b^{246, 4}_1 c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ -p_738 ∨ b^{246, 4}_0 c in DIMACS: 22736 22737 22738 -738 -22739 0 22736 22737 22738 -738 -22740 0 22736 22737 22738 -738 22741 0 c 1+1 --> 2 c (-b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ b^{246, 3}_0 ∧ p_738) -> (-b^{246, 4}_2 ∧ b^{246, 4}_1 ∧ -b^{246, 4}_0) c in CNF: c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ -p_738 ∨ -b^{246, 4}_2 c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ -p_738 ∨ b^{246, 4}_1 c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ -p_738 ∨ -b^{246, 4}_0 c in DIMACS: 22736 22737 -22738 -738 -22739 0 22736 22737 -22738 -738 22740 0 22736 22737 -22738 -738 -22741 0 c 2+1 --> break c (-b^{246, 3}_2 ∧ b^{246, 3}_1 ∧ -b^{246, 3}_0 ∧ p_738) -> break c in CNF: c b^{246, 3}_2 ∨ -b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ -p_738 ∨ break c in DIMACS: 22736 -22737 22738 -738 1162 0 c 2-1 --> 1 c (-b^{246, 3}_2 ∧ b^{246, 3}_1 ∧ -b^{246, 3}_0 ∧ -p_738) -> (-b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ b^{246, 4}_0) c in CNF: c b^{246, 3}_2 ∨ -b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ p_738 ∨ -b^{246, 4}_2 c b^{246, 3}_2 ∨ -b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ p_738 ∨ -b^{246, 4}_1 c b^{246, 3}_2 ∨ -b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ p_738 ∨ b^{246, 4}_0 c in DIMACS: 22736 -22737 22738 738 -22739 0 22736 -22737 22738 738 -22740 0 22736 -22737 22738 738 22741 0 c 1-1 --> 0 c (-b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ b^{246, 3}_0 ∧ -p_738) -> (-b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ -b^{246, 4}_0) c in CNF: c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ p_738 ∨ -b^{246, 4}_2 c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ p_738 ∨ -b^{246, 4}_1 c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ p_738 ∨ -b^{246, 4}_0 c in DIMACS: 22736 22737 -22738 738 -22739 0 22736 22737 -22738 738 -22740 0 22736 22737 -22738 738 -22741 0 c 0-1 --> -1 c (-b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ -b^{246, 3}_0 ∧ -p_738) -> ( b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ b^{246, 4}_0) c in CNF: c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ p_738 ∨ b^{246, 4}_2 c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ p_738 ∨ -b^{246, 4}_1 c b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ p_738 ∨ b^{246, 4}_0 c in DIMACS: 22736 22737 22738 738 22739 0 22736 22737 22738 738 -22740 0 22736 22737 22738 738 22741 0 c -1-1 --> -2 c ( b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ b^{246, 3}_0 ∧ -p_738) -> ( b^{246, 4}_2 ∧ b^{246, 4}_1 ∧ -b^{246, 4}_0) c in CNF: c -b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ p_738 ∨ b^{246, 4}_2 c -b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ p_738 ∨ b^{246, 4}_1 c -b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ p_738 ∨ -b^{246, 4}_0 c in DIMACS: -22736 22737 -22738 738 22739 0 -22736 22737 -22738 738 22740 0 -22736 22737 -22738 738 -22741 0 c -2-1 --> break c ( b^{246, 3}_2 ∧ b^{246, 3}_1 ∧ -b^{246, 3}_0 ∧ -p_738) -> break c in CNF: c -b^{246, 3}_2 ∨ -b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ p_738 ∨ break c in DIMACS: -22736 -22737 22738 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{246, 3}_2 ∧ -b^{246, 3}_1 ∧ -b^{246, 3}_0 ∧ true) c in CNF: c -b^{246, 3}_2 ∨ b^{246, 3}_1 ∨ b^{246, 3}_0 ∨ false c in DIMACS: -22736 22737 22738 0 c 3 does not represent an automaton state. c -(-b^{246, 3}_2 ∧ b^{246, 3}_1 ∧ b^{246, 3}_0 ∧ true) c in CNF: c b^{246, 3}_2 ∨ -b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ false c in DIMACS: 22736 -22737 -22738 0 c -3 does not represent an automaton state. c -( b^{246, 3}_2 ∧ b^{246, 3}_1 ∧ b^{246, 3}_0 ∧ true) c in CNF: c -b^{246, 3}_2 ∨ -b^{246, 3}_1 ∨ -b^{246, 3}_0 ∨ false c in DIMACS: -22736 -22737 -22738 0 c i = 4 c -2+1 --> -1 c ( b^{246, 4}_2 ∧ b^{246, 4}_1 ∧ -b^{246, 4}_0 ∧ p_984) -> ( b^{246, 5}_2 ∧ -b^{246, 5}_1 ∧ b^{246, 5}_0) c in CNF: c -b^{246, 4}_2 ∨ -b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ -p_984 ∨ b^{246, 5}_2 c -b^{246, 4}_2 ∨ -b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ -p_984 ∨ -b^{246, 5}_1 c -b^{246, 4}_2 ∨ -b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ -p_984 ∨ b^{246, 5}_0 c in DIMACS: -22739 -22740 22741 -984 22742 0 -22739 -22740 22741 -984 -22743 0 -22739 -22740 22741 -984 22744 0 c -1+1 --> 0 c ( b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ b^{246, 4}_0 ∧ p_984) -> (-b^{246, 5}_2 ∧ -b^{246, 5}_1 ∧ -b^{246, 5}_0) c in CNF: c -b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ -p_984 ∨ -b^{246, 5}_2 c -b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ -p_984 ∨ -b^{246, 5}_1 c -b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ -p_984 ∨ -b^{246, 5}_0 c in DIMACS: -22739 22740 -22741 -984 -22742 0 -22739 22740 -22741 -984 -22743 0 -22739 22740 -22741 -984 -22744 0 c 0+1 --> 1 c (-b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ -b^{246, 4}_0 ∧ p_984) -> (-b^{246, 5}_2 ∧ -b^{246, 5}_1 ∧ b^{246, 5}_0) c in CNF: c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ -p_984 ∨ -b^{246, 5}_2 c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ -p_984 ∨ -b^{246, 5}_1 c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ -p_984 ∨ b^{246, 5}_0 c in DIMACS: 22739 22740 22741 -984 -22742 0 22739 22740 22741 -984 -22743 0 22739 22740 22741 -984 22744 0 c 1+1 --> 2 c (-b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ b^{246, 4}_0 ∧ p_984) -> (-b^{246, 5}_2 ∧ b^{246, 5}_1 ∧ -b^{246, 5}_0) c in CNF: c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ -p_984 ∨ -b^{246, 5}_2 c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ -p_984 ∨ b^{246, 5}_1 c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ -p_984 ∨ -b^{246, 5}_0 c in DIMACS: 22739 22740 -22741 -984 -22742 0 22739 22740 -22741 -984 22743 0 22739 22740 -22741 -984 -22744 0 c 2+1 --> break c (-b^{246, 4}_2 ∧ b^{246, 4}_1 ∧ -b^{246, 4}_0 ∧ p_984) -> break c in CNF: c b^{246, 4}_2 ∨ -b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ -p_984 ∨ break c in DIMACS: 22739 -22740 22741 -984 1162 0 c 2-1 --> 1 c (-b^{246, 4}_2 ∧ b^{246, 4}_1 ∧ -b^{246, 4}_0 ∧ -p_984) -> (-b^{246, 5}_2 ∧ -b^{246, 5}_1 ∧ b^{246, 5}_0) c in CNF: c b^{246, 4}_2 ∨ -b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ p_984 ∨ -b^{246, 5}_2 c b^{246, 4}_2 ∨ -b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ p_984 ∨ -b^{246, 5}_1 c b^{246, 4}_2 ∨ -b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ p_984 ∨ b^{246, 5}_0 c in DIMACS: 22739 -22740 22741 984 -22742 0 22739 -22740 22741 984 -22743 0 22739 -22740 22741 984 22744 0 c 1-1 --> 0 c (-b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ b^{246, 4}_0 ∧ -p_984) -> (-b^{246, 5}_2 ∧ -b^{246, 5}_1 ∧ -b^{246, 5}_0) c in CNF: c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ p_984 ∨ -b^{246, 5}_2 c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ p_984 ∨ -b^{246, 5}_1 c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ p_984 ∨ -b^{246, 5}_0 c in DIMACS: 22739 22740 -22741 984 -22742 0 22739 22740 -22741 984 -22743 0 22739 22740 -22741 984 -22744 0 c 0-1 --> -1 c (-b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ -b^{246, 4}_0 ∧ -p_984) -> ( b^{246, 5}_2 ∧ -b^{246, 5}_1 ∧ b^{246, 5}_0) c in CNF: c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ p_984 ∨ b^{246, 5}_2 c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ p_984 ∨ -b^{246, 5}_1 c b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ p_984 ∨ b^{246, 5}_0 c in DIMACS: 22739 22740 22741 984 22742 0 22739 22740 22741 984 -22743 0 22739 22740 22741 984 22744 0 c -1-1 --> -2 c ( b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ b^{246, 4}_0 ∧ -p_984) -> ( b^{246, 5}_2 ∧ b^{246, 5}_1 ∧ -b^{246, 5}_0) c in CNF: c -b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ p_984 ∨ b^{246, 5}_2 c -b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ p_984 ∨ b^{246, 5}_1 c -b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ p_984 ∨ -b^{246, 5}_0 c in DIMACS: -22739 22740 -22741 984 22742 0 -22739 22740 -22741 984 22743 0 -22739 22740 -22741 984 -22744 0 c -2-1 --> break c ( b^{246, 4}_2 ∧ b^{246, 4}_1 ∧ -b^{246, 4}_0 ∧ -p_984) -> break c in CNF: c -b^{246, 4}_2 ∨ -b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ p_984 ∨ break c in DIMACS: -22739 -22740 22741 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{246, 4}_2 ∧ -b^{246, 4}_1 ∧ -b^{246, 4}_0 ∧ true) c in CNF: c -b^{246, 4}_2 ∨ b^{246, 4}_1 ∨ b^{246, 4}_0 ∨ false c in DIMACS: -22739 22740 22741 0 c 3 does not represent an automaton state. c -(-b^{246, 4}_2 ∧ b^{246, 4}_1 ∧ b^{246, 4}_0 ∧ true) c in CNF: c b^{246, 4}_2 ∨ -b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ false c in DIMACS: 22739 -22740 -22741 0 c -3 does not represent an automaton state. c -( b^{246, 4}_2 ∧ b^{246, 4}_1 ∧ b^{246, 4}_0 ∧ true) c in CNF: c -b^{246, 4}_2 ∨ -b^{246, 4}_1 ∨ -b^{246, 4}_0 ∨ false c in DIMACS: -22739 -22740 -22741 0 c INIT for k = 247 c -b^{247, 1}_2 c -b^{247, 1}_1 c -b^{247, 1}_0 c in DIMACS: -22745 0 -22746 0 -22747 0 c Transitions for k = 247 c i = 1 c -2+1 --> -1 c ( b^{247, 1}_2 ∧ b^{247, 1}_1 ∧ -b^{247, 1}_0 ∧ p_247) -> ( b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ b^{247, 2}_0) c in CNF: c -b^{247, 1}_2 ∨ -b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ -p_247 ∨ b^{247, 2}_2 c -b^{247, 1}_2 ∨ -b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ -p_247 ∨ -b^{247, 2}_1 c -b^{247, 1}_2 ∨ -b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ -p_247 ∨ b^{247, 2}_0 c in DIMACS: -22745 -22746 22747 -247 22748 0 -22745 -22746 22747 -247 -22749 0 -22745 -22746 22747 -247 22750 0 c -1+1 --> 0 c ( b^{247, 1}_2 ∧ -b^{247, 1}_1 ∧ b^{247, 1}_0 ∧ p_247) -> (-b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ -b^{247, 2}_0) c in CNF: c -b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ -p_247 ∨ -b^{247, 2}_2 c -b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ -p_247 ∨ -b^{247, 2}_1 c -b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ -p_247 ∨ -b^{247, 2}_0 c in DIMACS: -22745 22746 -22747 -247 -22748 0 -22745 22746 -22747 -247 -22749 0 -22745 22746 -22747 -247 -22750 0 c 0+1 --> 1 c (-b^{247, 1}_2 ∧ -b^{247, 1}_1 ∧ -b^{247, 1}_0 ∧ p_247) -> (-b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ b^{247, 2}_0) c in CNF: c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ -p_247 ∨ -b^{247, 2}_2 c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ -p_247 ∨ -b^{247, 2}_1 c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ -p_247 ∨ b^{247, 2}_0 c in DIMACS: 22745 22746 22747 -247 -22748 0 22745 22746 22747 -247 -22749 0 22745 22746 22747 -247 22750 0 c 1+1 --> 2 c (-b^{247, 1}_2 ∧ -b^{247, 1}_1 ∧ b^{247, 1}_0 ∧ p_247) -> (-b^{247, 2}_2 ∧ b^{247, 2}_1 ∧ -b^{247, 2}_0) c in CNF: c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ -p_247 ∨ -b^{247, 2}_2 c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ -p_247 ∨ b^{247, 2}_1 c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ -p_247 ∨ -b^{247, 2}_0 c in DIMACS: 22745 22746 -22747 -247 -22748 0 22745 22746 -22747 -247 22749 0 22745 22746 -22747 -247 -22750 0 c 2+1 --> break c (-b^{247, 1}_2 ∧ b^{247, 1}_1 ∧ -b^{247, 1}_0 ∧ p_247) -> break c in CNF: c b^{247, 1}_2 ∨ -b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ -p_247 ∨ break c in DIMACS: 22745 -22746 22747 -247 1162 0 c 2-1 --> 1 c (-b^{247, 1}_2 ∧ b^{247, 1}_1 ∧ -b^{247, 1}_0 ∧ -p_247) -> (-b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ b^{247, 2}_0) c in CNF: c b^{247, 1}_2 ∨ -b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ p_247 ∨ -b^{247, 2}_2 c b^{247, 1}_2 ∨ -b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ p_247 ∨ -b^{247, 2}_1 c b^{247, 1}_2 ∨ -b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ p_247 ∨ b^{247, 2}_0 c in DIMACS: 22745 -22746 22747 247 -22748 0 22745 -22746 22747 247 -22749 0 22745 -22746 22747 247 22750 0 c 1-1 --> 0 c (-b^{247, 1}_2 ∧ -b^{247, 1}_1 ∧ b^{247, 1}_0 ∧ -p_247) -> (-b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ -b^{247, 2}_0) c in CNF: c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ p_247 ∨ -b^{247, 2}_2 c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ p_247 ∨ -b^{247, 2}_1 c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ p_247 ∨ -b^{247, 2}_0 c in DIMACS: 22745 22746 -22747 247 -22748 0 22745 22746 -22747 247 -22749 0 22745 22746 -22747 247 -22750 0 c 0-1 --> -1 c (-b^{247, 1}_2 ∧ -b^{247, 1}_1 ∧ -b^{247, 1}_0 ∧ -p_247) -> ( b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ b^{247, 2}_0) c in CNF: c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ p_247 ∨ b^{247, 2}_2 c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ p_247 ∨ -b^{247, 2}_1 c b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ p_247 ∨ b^{247, 2}_0 c in DIMACS: 22745 22746 22747 247 22748 0 22745 22746 22747 247 -22749 0 22745 22746 22747 247 22750 0 c -1-1 --> -2 c ( b^{247, 1}_2 ∧ -b^{247, 1}_1 ∧ b^{247, 1}_0 ∧ -p_247) -> ( b^{247, 2}_2 ∧ b^{247, 2}_1 ∧ -b^{247, 2}_0) c in CNF: c -b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ p_247 ∨ b^{247, 2}_2 c -b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ p_247 ∨ b^{247, 2}_1 c -b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ p_247 ∨ -b^{247, 2}_0 c in DIMACS: -22745 22746 -22747 247 22748 0 -22745 22746 -22747 247 22749 0 -22745 22746 -22747 247 -22750 0 c -2-1 --> break c ( b^{247, 1}_2 ∧ b^{247, 1}_1 ∧ -b^{247, 1}_0 ∧ -p_247) -> break c in CNF: c -b^{247, 1}_2 ∨ -b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ p_247 ∨ break c in DIMACS: -22745 -22746 22747 247 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{247, 1}_2 ∧ -b^{247, 1}_1 ∧ -b^{247, 1}_0 ∧ true) c in CNF: c -b^{247, 1}_2 ∨ b^{247, 1}_1 ∨ b^{247, 1}_0 ∨ false c in DIMACS: -22745 22746 22747 0 c 3 does not represent an automaton state. c -(-b^{247, 1}_2 ∧ b^{247, 1}_1 ∧ b^{247, 1}_0 ∧ true) c in CNF: c b^{247, 1}_2 ∨ -b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ false c in DIMACS: 22745 -22746 -22747 0 c -3 does not represent an automaton state. c -( b^{247, 1}_2 ∧ b^{247, 1}_1 ∧ b^{247, 1}_0 ∧ true) c in CNF: c -b^{247, 1}_2 ∨ -b^{247, 1}_1 ∨ -b^{247, 1}_0 ∨ false c in DIMACS: -22745 -22746 -22747 0 c i = 2 c -2+1 --> -1 c ( b^{247, 2}_2 ∧ b^{247, 2}_1 ∧ -b^{247, 2}_0 ∧ p_494) -> ( b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ b^{247, 3}_0) c in CNF: c -b^{247, 2}_2 ∨ -b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ -p_494 ∨ b^{247, 3}_2 c -b^{247, 2}_2 ∨ -b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ -p_494 ∨ -b^{247, 3}_1 c -b^{247, 2}_2 ∨ -b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ -p_494 ∨ b^{247, 3}_0 c in DIMACS: -22748 -22749 22750 -494 22751 0 -22748 -22749 22750 -494 -22752 0 -22748 -22749 22750 -494 22753 0 c -1+1 --> 0 c ( b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ b^{247, 2}_0 ∧ p_494) -> (-b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ -b^{247, 3}_0) c in CNF: c -b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ -p_494 ∨ -b^{247, 3}_2 c -b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ -p_494 ∨ -b^{247, 3}_1 c -b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ -p_494 ∨ -b^{247, 3}_0 c in DIMACS: -22748 22749 -22750 -494 -22751 0 -22748 22749 -22750 -494 -22752 0 -22748 22749 -22750 -494 -22753 0 c 0+1 --> 1 c (-b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ -b^{247, 2}_0 ∧ p_494) -> (-b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ b^{247, 3}_0) c in CNF: c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ -p_494 ∨ -b^{247, 3}_2 c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ -p_494 ∨ -b^{247, 3}_1 c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ -p_494 ∨ b^{247, 3}_0 c in DIMACS: 22748 22749 22750 -494 -22751 0 22748 22749 22750 -494 -22752 0 22748 22749 22750 -494 22753 0 c 1+1 --> 2 c (-b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ b^{247, 2}_0 ∧ p_494) -> (-b^{247, 3}_2 ∧ b^{247, 3}_1 ∧ -b^{247, 3}_0) c in CNF: c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ -p_494 ∨ -b^{247, 3}_2 c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ -p_494 ∨ b^{247, 3}_1 c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ -p_494 ∨ -b^{247, 3}_0 c in DIMACS: 22748 22749 -22750 -494 -22751 0 22748 22749 -22750 -494 22752 0 22748 22749 -22750 -494 -22753 0 c 2+1 --> break c (-b^{247, 2}_2 ∧ b^{247, 2}_1 ∧ -b^{247, 2}_0 ∧ p_494) -> break c in CNF: c b^{247, 2}_2 ∨ -b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ -p_494 ∨ break c in DIMACS: 22748 -22749 22750 -494 1162 0 c 2-1 --> 1 c (-b^{247, 2}_2 ∧ b^{247, 2}_1 ∧ -b^{247, 2}_0 ∧ -p_494) -> (-b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ b^{247, 3}_0) c in CNF: c b^{247, 2}_2 ∨ -b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ p_494 ∨ -b^{247, 3}_2 c b^{247, 2}_2 ∨ -b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ p_494 ∨ -b^{247, 3}_1 c b^{247, 2}_2 ∨ -b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ p_494 ∨ b^{247, 3}_0 c in DIMACS: 22748 -22749 22750 494 -22751 0 22748 -22749 22750 494 -22752 0 22748 -22749 22750 494 22753 0 c 1-1 --> 0 c (-b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ b^{247, 2}_0 ∧ -p_494) -> (-b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ -b^{247, 3}_0) c in CNF: c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ p_494 ∨ -b^{247, 3}_2 c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ p_494 ∨ -b^{247, 3}_1 c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ p_494 ∨ -b^{247, 3}_0 c in DIMACS: 22748 22749 -22750 494 -22751 0 22748 22749 -22750 494 -22752 0 22748 22749 -22750 494 -22753 0 c 0-1 --> -1 c (-b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ -b^{247, 2}_0 ∧ -p_494) -> ( b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ b^{247, 3}_0) c in CNF: c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ p_494 ∨ b^{247, 3}_2 c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ p_494 ∨ -b^{247, 3}_1 c b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ p_494 ∨ b^{247, 3}_0 c in DIMACS: 22748 22749 22750 494 22751 0 22748 22749 22750 494 -22752 0 22748 22749 22750 494 22753 0 c -1-1 --> -2 c ( b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ b^{247, 2}_0 ∧ -p_494) -> ( b^{247, 3}_2 ∧ b^{247, 3}_1 ∧ -b^{247, 3}_0) c in CNF: c -b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ p_494 ∨ b^{247, 3}_2 c -b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ p_494 ∨ b^{247, 3}_1 c -b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ p_494 ∨ -b^{247, 3}_0 c in DIMACS: -22748 22749 -22750 494 22751 0 -22748 22749 -22750 494 22752 0 -22748 22749 -22750 494 -22753 0 c -2-1 --> break c ( b^{247, 2}_2 ∧ b^{247, 2}_1 ∧ -b^{247, 2}_0 ∧ -p_494) -> break c in CNF: c -b^{247, 2}_2 ∨ -b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ p_494 ∨ break c in DIMACS: -22748 -22749 22750 494 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{247, 2}_2 ∧ -b^{247, 2}_1 ∧ -b^{247, 2}_0 ∧ true) c in CNF: c -b^{247, 2}_2 ∨ b^{247, 2}_1 ∨ b^{247, 2}_0 ∨ false c in DIMACS: -22748 22749 22750 0 c 3 does not represent an automaton state. c -(-b^{247, 2}_2 ∧ b^{247, 2}_1 ∧ b^{247, 2}_0 ∧ true) c in CNF: c b^{247, 2}_2 ∨ -b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ false c in DIMACS: 22748 -22749 -22750 0 c -3 does not represent an automaton state. c -( b^{247, 2}_2 ∧ b^{247, 2}_1 ∧ b^{247, 2}_0 ∧ true) c in CNF: c -b^{247, 2}_2 ∨ -b^{247, 2}_1 ∨ -b^{247, 2}_0 ∨ false c in DIMACS: -22748 -22749 -22750 0 c i = 3 c -2+1 --> -1 c ( b^{247, 3}_2 ∧ b^{247, 3}_1 ∧ -b^{247, 3}_0 ∧ p_741) -> ( b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ b^{247, 4}_0) c in CNF: c -b^{247, 3}_2 ∨ -b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ -p_741 ∨ b^{247, 4}_2 c -b^{247, 3}_2 ∨ -b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ -p_741 ∨ -b^{247, 4}_1 c -b^{247, 3}_2 ∨ -b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ -p_741 ∨ b^{247, 4}_0 c in DIMACS: -22751 -22752 22753 -741 22754 0 -22751 -22752 22753 -741 -22755 0 -22751 -22752 22753 -741 22756 0 c -1+1 --> 0 c ( b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ b^{247, 3}_0 ∧ p_741) -> (-b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ -b^{247, 4}_0) c in CNF: c -b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ -p_741 ∨ -b^{247, 4}_2 c -b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ -p_741 ∨ -b^{247, 4}_1 c -b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ -p_741 ∨ -b^{247, 4}_0 c in DIMACS: -22751 22752 -22753 -741 -22754 0 -22751 22752 -22753 -741 -22755 0 -22751 22752 -22753 -741 -22756 0 c 0+1 --> 1 c (-b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ -b^{247, 3}_0 ∧ p_741) -> (-b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ b^{247, 4}_0) c in CNF: c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ -p_741 ∨ -b^{247, 4}_2 c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ -p_741 ∨ -b^{247, 4}_1 c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ -p_741 ∨ b^{247, 4}_0 c in DIMACS: 22751 22752 22753 -741 -22754 0 22751 22752 22753 -741 -22755 0 22751 22752 22753 -741 22756 0 c 1+1 --> 2 c (-b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ b^{247, 3}_0 ∧ p_741) -> (-b^{247, 4}_2 ∧ b^{247, 4}_1 ∧ -b^{247, 4}_0) c in CNF: c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ -p_741 ∨ -b^{247, 4}_2 c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ -p_741 ∨ b^{247, 4}_1 c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ -p_741 ∨ -b^{247, 4}_0 c in DIMACS: 22751 22752 -22753 -741 -22754 0 22751 22752 -22753 -741 22755 0 22751 22752 -22753 -741 -22756 0 c 2+1 --> break c (-b^{247, 3}_2 ∧ b^{247, 3}_1 ∧ -b^{247, 3}_0 ∧ p_741) -> break c in CNF: c b^{247, 3}_2 ∨ -b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ -p_741 ∨ break c in DIMACS: 22751 -22752 22753 -741 1162 0 c 2-1 --> 1 c (-b^{247, 3}_2 ∧ b^{247, 3}_1 ∧ -b^{247, 3}_0 ∧ -p_741) -> (-b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ b^{247, 4}_0) c in CNF: c b^{247, 3}_2 ∨ -b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ p_741 ∨ -b^{247, 4}_2 c b^{247, 3}_2 ∨ -b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ p_741 ∨ -b^{247, 4}_1 c b^{247, 3}_2 ∨ -b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ p_741 ∨ b^{247, 4}_0 c in DIMACS: 22751 -22752 22753 741 -22754 0 22751 -22752 22753 741 -22755 0 22751 -22752 22753 741 22756 0 c 1-1 --> 0 c (-b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ b^{247, 3}_0 ∧ -p_741) -> (-b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ -b^{247, 4}_0) c in CNF: c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ p_741 ∨ -b^{247, 4}_2 c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ p_741 ∨ -b^{247, 4}_1 c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ p_741 ∨ -b^{247, 4}_0 c in DIMACS: 22751 22752 -22753 741 -22754 0 22751 22752 -22753 741 -22755 0 22751 22752 -22753 741 -22756 0 c 0-1 --> -1 c (-b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ -b^{247, 3}_0 ∧ -p_741) -> ( b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ b^{247, 4}_0) c in CNF: c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ p_741 ∨ b^{247, 4}_2 c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ p_741 ∨ -b^{247, 4}_1 c b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ p_741 ∨ b^{247, 4}_0 c in DIMACS: 22751 22752 22753 741 22754 0 22751 22752 22753 741 -22755 0 22751 22752 22753 741 22756 0 c -1-1 --> -2 c ( b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ b^{247, 3}_0 ∧ -p_741) -> ( b^{247, 4}_2 ∧ b^{247, 4}_1 ∧ -b^{247, 4}_0) c in CNF: c -b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ p_741 ∨ b^{247, 4}_2 c -b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ p_741 ∨ b^{247, 4}_1 c -b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ p_741 ∨ -b^{247, 4}_0 c in DIMACS: -22751 22752 -22753 741 22754 0 -22751 22752 -22753 741 22755 0 -22751 22752 -22753 741 -22756 0 c -2-1 --> break c ( b^{247, 3}_2 ∧ b^{247, 3}_1 ∧ -b^{247, 3}_0 ∧ -p_741) -> break c in CNF: c -b^{247, 3}_2 ∨ -b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ p_741 ∨ break c in DIMACS: -22751 -22752 22753 741 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{247, 3}_2 ∧ -b^{247, 3}_1 ∧ -b^{247, 3}_0 ∧ true) c in CNF: c -b^{247, 3}_2 ∨ b^{247, 3}_1 ∨ b^{247, 3}_0 ∨ false c in DIMACS: -22751 22752 22753 0 c 3 does not represent an automaton state. c -(-b^{247, 3}_2 ∧ b^{247, 3}_1 ∧ b^{247, 3}_0 ∧ true) c in CNF: c b^{247, 3}_2 ∨ -b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ false c in DIMACS: 22751 -22752 -22753 0 c -3 does not represent an automaton state. c -( b^{247, 3}_2 ∧ b^{247, 3}_1 ∧ b^{247, 3}_0 ∧ true) c in CNF: c -b^{247, 3}_2 ∨ -b^{247, 3}_1 ∨ -b^{247, 3}_0 ∨ false c in DIMACS: -22751 -22752 -22753 0 c i = 4 c -2+1 --> -1 c ( b^{247, 4}_2 ∧ b^{247, 4}_1 ∧ -b^{247, 4}_0 ∧ p_988) -> ( b^{247, 5}_2 ∧ -b^{247, 5}_1 ∧ b^{247, 5}_0) c in CNF: c -b^{247, 4}_2 ∨ -b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ -p_988 ∨ b^{247, 5}_2 c -b^{247, 4}_2 ∨ -b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ -p_988 ∨ -b^{247, 5}_1 c -b^{247, 4}_2 ∨ -b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ -p_988 ∨ b^{247, 5}_0 c in DIMACS: -22754 -22755 22756 -988 22757 0 -22754 -22755 22756 -988 -22758 0 -22754 -22755 22756 -988 22759 0 c -1+1 --> 0 c ( b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ b^{247, 4}_0 ∧ p_988) -> (-b^{247, 5}_2 ∧ -b^{247, 5}_1 ∧ -b^{247, 5}_0) c in CNF: c -b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ -p_988 ∨ -b^{247, 5}_2 c -b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ -p_988 ∨ -b^{247, 5}_1 c -b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ -p_988 ∨ -b^{247, 5}_0 c in DIMACS: -22754 22755 -22756 -988 -22757 0 -22754 22755 -22756 -988 -22758 0 -22754 22755 -22756 -988 -22759 0 c 0+1 --> 1 c (-b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ -b^{247, 4}_0 ∧ p_988) -> (-b^{247, 5}_2 ∧ -b^{247, 5}_1 ∧ b^{247, 5}_0) c in CNF: c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ -p_988 ∨ -b^{247, 5}_2 c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ -p_988 ∨ -b^{247, 5}_1 c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ -p_988 ∨ b^{247, 5}_0 c in DIMACS: 22754 22755 22756 -988 -22757 0 22754 22755 22756 -988 -22758 0 22754 22755 22756 -988 22759 0 c 1+1 --> 2 c (-b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ b^{247, 4}_0 ∧ p_988) -> (-b^{247, 5}_2 ∧ b^{247, 5}_1 ∧ -b^{247, 5}_0) c in CNF: c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ -p_988 ∨ -b^{247, 5}_2 c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ -p_988 ∨ b^{247, 5}_1 c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ -p_988 ∨ -b^{247, 5}_0 c in DIMACS: 22754 22755 -22756 -988 -22757 0 22754 22755 -22756 -988 22758 0 22754 22755 -22756 -988 -22759 0 c 2+1 --> break c (-b^{247, 4}_2 ∧ b^{247, 4}_1 ∧ -b^{247, 4}_0 ∧ p_988) -> break c in CNF: c b^{247, 4}_2 ∨ -b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ -p_988 ∨ break c in DIMACS: 22754 -22755 22756 -988 1162 0 c 2-1 --> 1 c (-b^{247, 4}_2 ∧ b^{247, 4}_1 ∧ -b^{247, 4}_0 ∧ -p_988) -> (-b^{247, 5}_2 ∧ -b^{247, 5}_1 ∧ b^{247, 5}_0) c in CNF: c b^{247, 4}_2 ∨ -b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ p_988 ∨ -b^{247, 5}_2 c b^{247, 4}_2 ∨ -b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ p_988 ∨ -b^{247, 5}_1 c b^{247, 4}_2 ∨ -b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ p_988 ∨ b^{247, 5}_0 c in DIMACS: 22754 -22755 22756 988 -22757 0 22754 -22755 22756 988 -22758 0 22754 -22755 22756 988 22759 0 c 1-1 --> 0 c (-b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ b^{247, 4}_0 ∧ -p_988) -> (-b^{247, 5}_2 ∧ -b^{247, 5}_1 ∧ -b^{247, 5}_0) c in CNF: c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ p_988 ∨ -b^{247, 5}_2 c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ p_988 ∨ -b^{247, 5}_1 c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ p_988 ∨ -b^{247, 5}_0 c in DIMACS: 22754 22755 -22756 988 -22757 0 22754 22755 -22756 988 -22758 0 22754 22755 -22756 988 -22759 0 c 0-1 --> -1 c (-b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ -b^{247, 4}_0 ∧ -p_988) -> ( b^{247, 5}_2 ∧ -b^{247, 5}_1 ∧ b^{247, 5}_0) c in CNF: c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ p_988 ∨ b^{247, 5}_2 c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ p_988 ∨ -b^{247, 5}_1 c b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ p_988 ∨ b^{247, 5}_0 c in DIMACS: 22754 22755 22756 988 22757 0 22754 22755 22756 988 -22758 0 22754 22755 22756 988 22759 0 c -1-1 --> -2 c ( b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ b^{247, 4}_0 ∧ -p_988) -> ( b^{247, 5}_2 ∧ b^{247, 5}_1 ∧ -b^{247, 5}_0) c in CNF: c -b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ p_988 ∨ b^{247, 5}_2 c -b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ p_988 ∨ b^{247, 5}_1 c -b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ p_988 ∨ -b^{247, 5}_0 c in DIMACS: -22754 22755 -22756 988 22757 0 -22754 22755 -22756 988 22758 0 -22754 22755 -22756 988 -22759 0 c -2-1 --> break c ( b^{247, 4}_2 ∧ b^{247, 4}_1 ∧ -b^{247, 4}_0 ∧ -p_988) -> break c in CNF: c -b^{247, 4}_2 ∨ -b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ p_988 ∨ break c in DIMACS: -22754 -22755 22756 988 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{247, 4}_2 ∧ -b^{247, 4}_1 ∧ -b^{247, 4}_0 ∧ true) c in CNF: c -b^{247, 4}_2 ∨ b^{247, 4}_1 ∨ b^{247, 4}_0 ∨ false c in DIMACS: -22754 22755 22756 0 c 3 does not represent an automaton state. c -(-b^{247, 4}_2 ∧ b^{247, 4}_1 ∧ b^{247, 4}_0 ∧ true) c in CNF: c b^{247, 4}_2 ∨ -b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ false c in DIMACS: 22754 -22755 -22756 0 c -3 does not represent an automaton state. c -( b^{247, 4}_2 ∧ b^{247, 4}_1 ∧ b^{247, 4}_0 ∧ true) c in CNF: c -b^{247, 4}_2 ∨ -b^{247, 4}_1 ∨ -b^{247, 4}_0 ∨ false c in DIMACS: -22754 -22755 -22756 0 c INIT for k = 248 c -b^{248, 1}_2 c -b^{248, 1}_1 c -b^{248, 1}_0 c in DIMACS: -22760 0 -22761 0 -22762 0 c Transitions for k = 248 c i = 1 c -2+1 --> -1 c ( b^{248, 1}_2 ∧ b^{248, 1}_1 ∧ -b^{248, 1}_0 ∧ p_248) -> ( b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ b^{248, 2}_0) c in CNF: c -b^{248, 1}_2 ∨ -b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ -p_248 ∨ b^{248, 2}_2 c -b^{248, 1}_2 ∨ -b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ -p_248 ∨ -b^{248, 2}_1 c -b^{248, 1}_2 ∨ -b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ -p_248 ∨ b^{248, 2}_0 c in DIMACS: -22760 -22761 22762 -248 22763 0 -22760 -22761 22762 -248 -22764 0 -22760 -22761 22762 -248 22765 0 c -1+1 --> 0 c ( b^{248, 1}_2 ∧ -b^{248, 1}_1 ∧ b^{248, 1}_0 ∧ p_248) -> (-b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ -b^{248, 2}_0) c in CNF: c -b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ -p_248 ∨ -b^{248, 2}_2 c -b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ -p_248 ∨ -b^{248, 2}_1 c -b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ -p_248 ∨ -b^{248, 2}_0 c in DIMACS: -22760 22761 -22762 -248 -22763 0 -22760 22761 -22762 -248 -22764 0 -22760 22761 -22762 -248 -22765 0 c 0+1 --> 1 c (-b^{248, 1}_2 ∧ -b^{248, 1}_1 ∧ -b^{248, 1}_0 ∧ p_248) -> (-b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ b^{248, 2}_0) c in CNF: c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ -p_248 ∨ -b^{248, 2}_2 c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ -p_248 ∨ -b^{248, 2}_1 c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ -p_248 ∨ b^{248, 2}_0 c in DIMACS: 22760 22761 22762 -248 -22763 0 22760 22761 22762 -248 -22764 0 22760 22761 22762 -248 22765 0 c 1+1 --> 2 c (-b^{248, 1}_2 ∧ -b^{248, 1}_1 ∧ b^{248, 1}_0 ∧ p_248) -> (-b^{248, 2}_2 ∧ b^{248, 2}_1 ∧ -b^{248, 2}_0) c in CNF: c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ -p_248 ∨ -b^{248, 2}_2 c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ -p_248 ∨ b^{248, 2}_1 c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ -p_248 ∨ -b^{248, 2}_0 c in DIMACS: 22760 22761 -22762 -248 -22763 0 22760 22761 -22762 -248 22764 0 22760 22761 -22762 -248 -22765 0 c 2+1 --> break c (-b^{248, 1}_2 ∧ b^{248, 1}_1 ∧ -b^{248, 1}_0 ∧ p_248) -> break c in CNF: c b^{248, 1}_2 ∨ -b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ -p_248 ∨ break c in DIMACS: 22760 -22761 22762 -248 1162 0 c 2-1 --> 1 c (-b^{248, 1}_2 ∧ b^{248, 1}_1 ∧ -b^{248, 1}_0 ∧ -p_248) -> (-b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ b^{248, 2}_0) c in CNF: c b^{248, 1}_2 ∨ -b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ p_248 ∨ -b^{248, 2}_2 c b^{248, 1}_2 ∨ -b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ p_248 ∨ -b^{248, 2}_1 c b^{248, 1}_2 ∨ -b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ p_248 ∨ b^{248, 2}_0 c in DIMACS: 22760 -22761 22762 248 -22763 0 22760 -22761 22762 248 -22764 0 22760 -22761 22762 248 22765 0 c 1-1 --> 0 c (-b^{248, 1}_2 ∧ -b^{248, 1}_1 ∧ b^{248, 1}_0 ∧ -p_248) -> (-b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ -b^{248, 2}_0) c in CNF: c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ p_248 ∨ -b^{248, 2}_2 c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ p_248 ∨ -b^{248, 2}_1 c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ p_248 ∨ -b^{248, 2}_0 c in DIMACS: 22760 22761 -22762 248 -22763 0 22760 22761 -22762 248 -22764 0 22760 22761 -22762 248 -22765 0 c 0-1 --> -1 c (-b^{248, 1}_2 ∧ -b^{248, 1}_1 ∧ -b^{248, 1}_0 ∧ -p_248) -> ( b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ b^{248, 2}_0) c in CNF: c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ p_248 ∨ b^{248, 2}_2 c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ p_248 ∨ -b^{248, 2}_1 c b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ p_248 ∨ b^{248, 2}_0 c in DIMACS: 22760 22761 22762 248 22763 0 22760 22761 22762 248 -22764 0 22760 22761 22762 248 22765 0 c -1-1 --> -2 c ( b^{248, 1}_2 ∧ -b^{248, 1}_1 ∧ b^{248, 1}_0 ∧ -p_248) -> ( b^{248, 2}_2 ∧ b^{248, 2}_1 ∧ -b^{248, 2}_0) c in CNF: c -b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ p_248 ∨ b^{248, 2}_2 c -b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ p_248 ∨ b^{248, 2}_1 c -b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ p_248 ∨ -b^{248, 2}_0 c in DIMACS: -22760 22761 -22762 248 22763 0 -22760 22761 -22762 248 22764 0 -22760 22761 -22762 248 -22765 0 c -2-1 --> break c ( b^{248, 1}_2 ∧ b^{248, 1}_1 ∧ -b^{248, 1}_0 ∧ -p_248) -> break c in CNF: c -b^{248, 1}_2 ∨ -b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ p_248 ∨ break c in DIMACS: -22760 -22761 22762 248 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{248, 1}_2 ∧ -b^{248, 1}_1 ∧ -b^{248, 1}_0 ∧ true) c in CNF: c -b^{248, 1}_2 ∨ b^{248, 1}_1 ∨ b^{248, 1}_0 ∨ false c in DIMACS: -22760 22761 22762 0 c 3 does not represent an automaton state. c -(-b^{248, 1}_2 ∧ b^{248, 1}_1 ∧ b^{248, 1}_0 ∧ true) c in CNF: c b^{248, 1}_2 ∨ -b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ false c in DIMACS: 22760 -22761 -22762 0 c -3 does not represent an automaton state. c -( b^{248, 1}_2 ∧ b^{248, 1}_1 ∧ b^{248, 1}_0 ∧ true) c in CNF: c -b^{248, 1}_2 ∨ -b^{248, 1}_1 ∨ -b^{248, 1}_0 ∨ false c in DIMACS: -22760 -22761 -22762 0 c i = 2 c -2+1 --> -1 c ( b^{248, 2}_2 ∧ b^{248, 2}_1 ∧ -b^{248, 2}_0 ∧ p_496) -> ( b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ b^{248, 3}_0) c in CNF: c -b^{248, 2}_2 ∨ -b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ -p_496 ∨ b^{248, 3}_2 c -b^{248, 2}_2 ∨ -b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ -p_496 ∨ -b^{248, 3}_1 c -b^{248, 2}_2 ∨ -b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ -p_496 ∨ b^{248, 3}_0 c in DIMACS: -22763 -22764 22765 -496 22766 0 -22763 -22764 22765 -496 -22767 0 -22763 -22764 22765 -496 22768 0 c -1+1 --> 0 c ( b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ b^{248, 2}_0 ∧ p_496) -> (-b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ -b^{248, 3}_0) c in CNF: c -b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ -p_496 ∨ -b^{248, 3}_2 c -b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ -p_496 ∨ -b^{248, 3}_1 c -b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ -p_496 ∨ -b^{248, 3}_0 c in DIMACS: -22763 22764 -22765 -496 -22766 0 -22763 22764 -22765 -496 -22767 0 -22763 22764 -22765 -496 -22768 0 c 0+1 --> 1 c (-b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ -b^{248, 2}_0 ∧ p_496) -> (-b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ b^{248, 3}_0) c in CNF: c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ -p_496 ∨ -b^{248, 3}_2 c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ -p_496 ∨ -b^{248, 3}_1 c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ -p_496 ∨ b^{248, 3}_0 c in DIMACS: 22763 22764 22765 -496 -22766 0 22763 22764 22765 -496 -22767 0 22763 22764 22765 -496 22768 0 c 1+1 --> 2 c (-b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ b^{248, 2}_0 ∧ p_496) -> (-b^{248, 3}_2 ∧ b^{248, 3}_1 ∧ -b^{248, 3}_0) c in CNF: c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ -p_496 ∨ -b^{248, 3}_2 c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ -p_496 ∨ b^{248, 3}_1 c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ -p_496 ∨ -b^{248, 3}_0 c in DIMACS: 22763 22764 -22765 -496 -22766 0 22763 22764 -22765 -496 22767 0 22763 22764 -22765 -496 -22768 0 c 2+1 --> break c (-b^{248, 2}_2 ∧ b^{248, 2}_1 ∧ -b^{248, 2}_0 ∧ p_496) -> break c in CNF: c b^{248, 2}_2 ∨ -b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ -p_496 ∨ break c in DIMACS: 22763 -22764 22765 -496 1162 0 c 2-1 --> 1 c (-b^{248, 2}_2 ∧ b^{248, 2}_1 ∧ -b^{248, 2}_0 ∧ -p_496) -> (-b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ b^{248, 3}_0) c in CNF: c b^{248, 2}_2 ∨ -b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ p_496 ∨ -b^{248, 3}_2 c b^{248, 2}_2 ∨ -b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ p_496 ∨ -b^{248, 3}_1 c b^{248, 2}_2 ∨ -b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ p_496 ∨ b^{248, 3}_0 c in DIMACS: 22763 -22764 22765 496 -22766 0 22763 -22764 22765 496 -22767 0 22763 -22764 22765 496 22768 0 c 1-1 --> 0 c (-b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ b^{248, 2}_0 ∧ -p_496) -> (-b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ -b^{248, 3}_0) c in CNF: c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ p_496 ∨ -b^{248, 3}_2 c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ p_496 ∨ -b^{248, 3}_1 c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ p_496 ∨ -b^{248, 3}_0 c in DIMACS: 22763 22764 -22765 496 -22766 0 22763 22764 -22765 496 -22767 0 22763 22764 -22765 496 -22768 0 c 0-1 --> -1 c (-b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ -b^{248, 2}_0 ∧ -p_496) -> ( b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ b^{248, 3}_0) c in CNF: c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ p_496 ∨ b^{248, 3}_2 c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ p_496 ∨ -b^{248, 3}_1 c b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ p_496 ∨ b^{248, 3}_0 c in DIMACS: 22763 22764 22765 496 22766 0 22763 22764 22765 496 -22767 0 22763 22764 22765 496 22768 0 c -1-1 --> -2 c ( b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ b^{248, 2}_0 ∧ -p_496) -> ( b^{248, 3}_2 ∧ b^{248, 3}_1 ∧ -b^{248, 3}_0) c in CNF: c -b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ p_496 ∨ b^{248, 3}_2 c -b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ p_496 ∨ b^{248, 3}_1 c -b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ p_496 ∨ -b^{248, 3}_0 c in DIMACS: -22763 22764 -22765 496 22766 0 -22763 22764 -22765 496 22767 0 -22763 22764 -22765 496 -22768 0 c -2-1 --> break c ( b^{248, 2}_2 ∧ b^{248, 2}_1 ∧ -b^{248, 2}_0 ∧ -p_496) -> break c in CNF: c -b^{248, 2}_2 ∨ -b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ p_496 ∨ break c in DIMACS: -22763 -22764 22765 496 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{248, 2}_2 ∧ -b^{248, 2}_1 ∧ -b^{248, 2}_0 ∧ true) c in CNF: c -b^{248, 2}_2 ∨ b^{248, 2}_1 ∨ b^{248, 2}_0 ∨ false c in DIMACS: -22763 22764 22765 0 c 3 does not represent an automaton state. c -(-b^{248, 2}_2 ∧ b^{248, 2}_1 ∧ b^{248, 2}_0 ∧ true) c in CNF: c b^{248, 2}_2 ∨ -b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ false c in DIMACS: 22763 -22764 -22765 0 c -3 does not represent an automaton state. c -( b^{248, 2}_2 ∧ b^{248, 2}_1 ∧ b^{248, 2}_0 ∧ true) c in CNF: c -b^{248, 2}_2 ∨ -b^{248, 2}_1 ∨ -b^{248, 2}_0 ∨ false c in DIMACS: -22763 -22764 -22765 0 c i = 3 c -2+1 --> -1 c ( b^{248, 3}_2 ∧ b^{248, 3}_1 ∧ -b^{248, 3}_0 ∧ p_744) -> ( b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ b^{248, 4}_0) c in CNF: c -b^{248, 3}_2 ∨ -b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ -p_744 ∨ b^{248, 4}_2 c -b^{248, 3}_2 ∨ -b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ -p_744 ∨ -b^{248, 4}_1 c -b^{248, 3}_2 ∨ -b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ -p_744 ∨ b^{248, 4}_0 c in DIMACS: -22766 -22767 22768 -744 22769 0 -22766 -22767 22768 -744 -22770 0 -22766 -22767 22768 -744 22771 0 c -1+1 --> 0 c ( b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ b^{248, 3}_0 ∧ p_744) -> (-b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ -b^{248, 4}_0) c in CNF: c -b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ -p_744 ∨ -b^{248, 4}_2 c -b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ -p_744 ∨ -b^{248, 4}_1 c -b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ -p_744 ∨ -b^{248, 4}_0 c in DIMACS: -22766 22767 -22768 -744 -22769 0 -22766 22767 -22768 -744 -22770 0 -22766 22767 -22768 -744 -22771 0 c 0+1 --> 1 c (-b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ -b^{248, 3}_0 ∧ p_744) -> (-b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ b^{248, 4}_0) c in CNF: c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ -p_744 ∨ -b^{248, 4}_2 c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ -p_744 ∨ -b^{248, 4}_1 c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ -p_744 ∨ b^{248, 4}_0 c in DIMACS: 22766 22767 22768 -744 -22769 0 22766 22767 22768 -744 -22770 0 22766 22767 22768 -744 22771 0 c 1+1 --> 2 c (-b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ b^{248, 3}_0 ∧ p_744) -> (-b^{248, 4}_2 ∧ b^{248, 4}_1 ∧ -b^{248, 4}_0) c in CNF: c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ -p_744 ∨ -b^{248, 4}_2 c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ -p_744 ∨ b^{248, 4}_1 c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ -p_744 ∨ -b^{248, 4}_0 c in DIMACS: 22766 22767 -22768 -744 -22769 0 22766 22767 -22768 -744 22770 0 22766 22767 -22768 -744 -22771 0 c 2+1 --> break c (-b^{248, 3}_2 ∧ b^{248, 3}_1 ∧ -b^{248, 3}_0 ∧ p_744) -> break c in CNF: c b^{248, 3}_2 ∨ -b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ -p_744 ∨ break c in DIMACS: 22766 -22767 22768 -744 1162 0 c 2-1 --> 1 c (-b^{248, 3}_2 ∧ b^{248, 3}_1 ∧ -b^{248, 3}_0 ∧ -p_744) -> (-b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ b^{248, 4}_0) c in CNF: c b^{248, 3}_2 ∨ -b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ p_744 ∨ -b^{248, 4}_2 c b^{248, 3}_2 ∨ -b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ p_744 ∨ -b^{248, 4}_1 c b^{248, 3}_2 ∨ -b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ p_744 ∨ b^{248, 4}_0 c in DIMACS: 22766 -22767 22768 744 -22769 0 22766 -22767 22768 744 -22770 0 22766 -22767 22768 744 22771 0 c 1-1 --> 0 c (-b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ b^{248, 3}_0 ∧ -p_744) -> (-b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ -b^{248, 4}_0) c in CNF: c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ p_744 ∨ -b^{248, 4}_2 c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ p_744 ∨ -b^{248, 4}_1 c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ p_744 ∨ -b^{248, 4}_0 c in DIMACS: 22766 22767 -22768 744 -22769 0 22766 22767 -22768 744 -22770 0 22766 22767 -22768 744 -22771 0 c 0-1 --> -1 c (-b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ -b^{248, 3}_0 ∧ -p_744) -> ( b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ b^{248, 4}_0) c in CNF: c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ p_744 ∨ b^{248, 4}_2 c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ p_744 ∨ -b^{248, 4}_1 c b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ p_744 ∨ b^{248, 4}_0 c in DIMACS: 22766 22767 22768 744 22769 0 22766 22767 22768 744 -22770 0 22766 22767 22768 744 22771 0 c -1-1 --> -2 c ( b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ b^{248, 3}_0 ∧ -p_744) -> ( b^{248, 4}_2 ∧ b^{248, 4}_1 ∧ -b^{248, 4}_0) c in CNF: c -b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ p_744 ∨ b^{248, 4}_2 c -b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ p_744 ∨ b^{248, 4}_1 c -b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ p_744 ∨ -b^{248, 4}_0 c in DIMACS: -22766 22767 -22768 744 22769 0 -22766 22767 -22768 744 22770 0 -22766 22767 -22768 744 -22771 0 c -2-1 --> break c ( b^{248, 3}_2 ∧ b^{248, 3}_1 ∧ -b^{248, 3}_0 ∧ -p_744) -> break c in CNF: c -b^{248, 3}_2 ∨ -b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ p_744 ∨ break c in DIMACS: -22766 -22767 22768 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{248, 3}_2 ∧ -b^{248, 3}_1 ∧ -b^{248, 3}_0 ∧ true) c in CNF: c -b^{248, 3}_2 ∨ b^{248, 3}_1 ∨ b^{248, 3}_0 ∨ false c in DIMACS: -22766 22767 22768 0 c 3 does not represent an automaton state. c -(-b^{248, 3}_2 ∧ b^{248, 3}_1 ∧ b^{248, 3}_0 ∧ true) c in CNF: c b^{248, 3}_2 ∨ -b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ false c in DIMACS: 22766 -22767 -22768 0 c -3 does not represent an automaton state. c -( b^{248, 3}_2 ∧ b^{248, 3}_1 ∧ b^{248, 3}_0 ∧ true) c in CNF: c -b^{248, 3}_2 ∨ -b^{248, 3}_1 ∨ -b^{248, 3}_0 ∨ false c in DIMACS: -22766 -22767 -22768 0 c i = 4 c -2+1 --> -1 c ( b^{248, 4}_2 ∧ b^{248, 4}_1 ∧ -b^{248, 4}_0 ∧ p_992) -> ( b^{248, 5}_2 ∧ -b^{248, 5}_1 ∧ b^{248, 5}_0) c in CNF: c -b^{248, 4}_2 ∨ -b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ -p_992 ∨ b^{248, 5}_2 c -b^{248, 4}_2 ∨ -b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ -p_992 ∨ -b^{248, 5}_1 c -b^{248, 4}_2 ∨ -b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ -p_992 ∨ b^{248, 5}_0 c in DIMACS: -22769 -22770 22771 -992 22772 0 -22769 -22770 22771 -992 -22773 0 -22769 -22770 22771 -992 22774 0 c -1+1 --> 0 c ( b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ b^{248, 4}_0 ∧ p_992) -> (-b^{248, 5}_2 ∧ -b^{248, 5}_1 ∧ -b^{248, 5}_0) c in CNF: c -b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ -p_992 ∨ -b^{248, 5}_2 c -b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ -p_992 ∨ -b^{248, 5}_1 c -b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ -p_992 ∨ -b^{248, 5}_0 c in DIMACS: -22769 22770 -22771 -992 -22772 0 -22769 22770 -22771 -992 -22773 0 -22769 22770 -22771 -992 -22774 0 c 0+1 --> 1 c (-b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ -b^{248, 4}_0 ∧ p_992) -> (-b^{248, 5}_2 ∧ -b^{248, 5}_1 ∧ b^{248, 5}_0) c in CNF: c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ -p_992 ∨ -b^{248, 5}_2 c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ -p_992 ∨ -b^{248, 5}_1 c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ -p_992 ∨ b^{248, 5}_0 c in DIMACS: 22769 22770 22771 -992 -22772 0 22769 22770 22771 -992 -22773 0 22769 22770 22771 -992 22774 0 c 1+1 --> 2 c (-b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ b^{248, 4}_0 ∧ p_992) -> (-b^{248, 5}_2 ∧ b^{248, 5}_1 ∧ -b^{248, 5}_0) c in CNF: c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ -p_992 ∨ -b^{248, 5}_2 c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ -p_992 ∨ b^{248, 5}_1 c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ -p_992 ∨ -b^{248, 5}_0 c in DIMACS: 22769 22770 -22771 -992 -22772 0 22769 22770 -22771 -992 22773 0 22769 22770 -22771 -992 -22774 0 c 2+1 --> break c (-b^{248, 4}_2 ∧ b^{248, 4}_1 ∧ -b^{248, 4}_0 ∧ p_992) -> break c in CNF: c b^{248, 4}_2 ∨ -b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ -p_992 ∨ break c in DIMACS: 22769 -22770 22771 -992 1162 0 c 2-1 --> 1 c (-b^{248, 4}_2 ∧ b^{248, 4}_1 ∧ -b^{248, 4}_0 ∧ -p_992) -> (-b^{248, 5}_2 ∧ -b^{248, 5}_1 ∧ b^{248, 5}_0) c in CNF: c b^{248, 4}_2 ∨ -b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ p_992 ∨ -b^{248, 5}_2 c b^{248, 4}_2 ∨ -b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ p_992 ∨ -b^{248, 5}_1 c b^{248, 4}_2 ∨ -b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ p_992 ∨ b^{248, 5}_0 c in DIMACS: 22769 -22770 22771 992 -22772 0 22769 -22770 22771 992 -22773 0 22769 -22770 22771 992 22774 0 c 1-1 --> 0 c (-b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ b^{248, 4}_0 ∧ -p_992) -> (-b^{248, 5}_2 ∧ -b^{248, 5}_1 ∧ -b^{248, 5}_0) c in CNF: c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ p_992 ∨ -b^{248, 5}_2 c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ p_992 ∨ -b^{248, 5}_1 c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ p_992 ∨ -b^{248, 5}_0 c in DIMACS: 22769 22770 -22771 992 -22772 0 22769 22770 -22771 992 -22773 0 22769 22770 -22771 992 -22774 0 c 0-1 --> -1 c (-b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ -b^{248, 4}_0 ∧ -p_992) -> ( b^{248, 5}_2 ∧ -b^{248, 5}_1 ∧ b^{248, 5}_0) c in CNF: c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ p_992 ∨ b^{248, 5}_2 c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ p_992 ∨ -b^{248, 5}_1 c b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ p_992 ∨ b^{248, 5}_0 c in DIMACS: 22769 22770 22771 992 22772 0 22769 22770 22771 992 -22773 0 22769 22770 22771 992 22774 0 c -1-1 --> -2 c ( b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ b^{248, 4}_0 ∧ -p_992) -> ( b^{248, 5}_2 ∧ b^{248, 5}_1 ∧ -b^{248, 5}_0) c in CNF: c -b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ p_992 ∨ b^{248, 5}_2 c -b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ p_992 ∨ b^{248, 5}_1 c -b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ p_992 ∨ -b^{248, 5}_0 c in DIMACS: -22769 22770 -22771 992 22772 0 -22769 22770 -22771 992 22773 0 -22769 22770 -22771 992 -22774 0 c -2-1 --> break c ( b^{248, 4}_2 ∧ b^{248, 4}_1 ∧ -b^{248, 4}_0 ∧ -p_992) -> break c in CNF: c -b^{248, 4}_2 ∨ -b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ p_992 ∨ break c in DIMACS: -22769 -22770 22771 992 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{248, 4}_2 ∧ -b^{248, 4}_1 ∧ -b^{248, 4}_0 ∧ true) c in CNF: c -b^{248, 4}_2 ∨ b^{248, 4}_1 ∨ b^{248, 4}_0 ∨ false c in DIMACS: -22769 22770 22771 0 c 3 does not represent an automaton state. c -(-b^{248, 4}_2 ∧ b^{248, 4}_1 ∧ b^{248, 4}_0 ∧ true) c in CNF: c b^{248, 4}_2 ∨ -b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ false c in DIMACS: 22769 -22770 -22771 0 c -3 does not represent an automaton state. c -( b^{248, 4}_2 ∧ b^{248, 4}_1 ∧ b^{248, 4}_0 ∧ true) c in CNF: c -b^{248, 4}_2 ∨ -b^{248, 4}_1 ∨ -b^{248, 4}_0 ∨ false c in DIMACS: -22769 -22770 -22771 0 c INIT for k = 249 c -b^{249, 1}_2 c -b^{249, 1}_1 c -b^{249, 1}_0 c in DIMACS: -22775 0 -22776 0 -22777 0 c Transitions for k = 249 c i = 1 c -2+1 --> -1 c ( b^{249, 1}_2 ∧ b^{249, 1}_1 ∧ -b^{249, 1}_0 ∧ p_249) -> ( b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ b^{249, 2}_0) c in CNF: c -b^{249, 1}_2 ∨ -b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ -p_249 ∨ b^{249, 2}_2 c -b^{249, 1}_2 ∨ -b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ -p_249 ∨ -b^{249, 2}_1 c -b^{249, 1}_2 ∨ -b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ -p_249 ∨ b^{249, 2}_0 c in DIMACS: -22775 -22776 22777 -249 22778 0 -22775 -22776 22777 -249 -22779 0 -22775 -22776 22777 -249 22780 0 c -1+1 --> 0 c ( b^{249, 1}_2 ∧ -b^{249, 1}_1 ∧ b^{249, 1}_0 ∧ p_249) -> (-b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ -b^{249, 2}_0) c in CNF: c -b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ -p_249 ∨ -b^{249, 2}_2 c -b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ -p_249 ∨ -b^{249, 2}_1 c -b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ -p_249 ∨ -b^{249, 2}_0 c in DIMACS: -22775 22776 -22777 -249 -22778 0 -22775 22776 -22777 -249 -22779 0 -22775 22776 -22777 -249 -22780 0 c 0+1 --> 1 c (-b^{249, 1}_2 ∧ -b^{249, 1}_1 ∧ -b^{249, 1}_0 ∧ p_249) -> (-b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ b^{249, 2}_0) c in CNF: c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ -p_249 ∨ -b^{249, 2}_2 c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ -p_249 ∨ -b^{249, 2}_1 c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ -p_249 ∨ b^{249, 2}_0 c in DIMACS: 22775 22776 22777 -249 -22778 0 22775 22776 22777 -249 -22779 0 22775 22776 22777 -249 22780 0 c 1+1 --> 2 c (-b^{249, 1}_2 ∧ -b^{249, 1}_1 ∧ b^{249, 1}_0 ∧ p_249) -> (-b^{249, 2}_2 ∧ b^{249, 2}_1 ∧ -b^{249, 2}_0) c in CNF: c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ -p_249 ∨ -b^{249, 2}_2 c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ -p_249 ∨ b^{249, 2}_1 c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ -p_249 ∨ -b^{249, 2}_0 c in DIMACS: 22775 22776 -22777 -249 -22778 0 22775 22776 -22777 -249 22779 0 22775 22776 -22777 -249 -22780 0 c 2+1 --> break c (-b^{249, 1}_2 ∧ b^{249, 1}_1 ∧ -b^{249, 1}_0 ∧ p_249) -> break c in CNF: c b^{249, 1}_2 ∨ -b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ -p_249 ∨ break c in DIMACS: 22775 -22776 22777 -249 1162 0 c 2-1 --> 1 c (-b^{249, 1}_2 ∧ b^{249, 1}_1 ∧ -b^{249, 1}_0 ∧ -p_249) -> (-b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ b^{249, 2}_0) c in CNF: c b^{249, 1}_2 ∨ -b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ p_249 ∨ -b^{249, 2}_2 c b^{249, 1}_2 ∨ -b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ p_249 ∨ -b^{249, 2}_1 c b^{249, 1}_2 ∨ -b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ p_249 ∨ b^{249, 2}_0 c in DIMACS: 22775 -22776 22777 249 -22778 0 22775 -22776 22777 249 -22779 0 22775 -22776 22777 249 22780 0 c 1-1 --> 0 c (-b^{249, 1}_2 ∧ -b^{249, 1}_1 ∧ b^{249, 1}_0 ∧ -p_249) -> (-b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ -b^{249, 2}_0) c in CNF: c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ p_249 ∨ -b^{249, 2}_2 c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ p_249 ∨ -b^{249, 2}_1 c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ p_249 ∨ -b^{249, 2}_0 c in DIMACS: 22775 22776 -22777 249 -22778 0 22775 22776 -22777 249 -22779 0 22775 22776 -22777 249 -22780 0 c 0-1 --> -1 c (-b^{249, 1}_2 ∧ -b^{249, 1}_1 ∧ -b^{249, 1}_0 ∧ -p_249) -> ( b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ b^{249, 2}_0) c in CNF: c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ p_249 ∨ b^{249, 2}_2 c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ p_249 ∨ -b^{249, 2}_1 c b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ p_249 ∨ b^{249, 2}_0 c in DIMACS: 22775 22776 22777 249 22778 0 22775 22776 22777 249 -22779 0 22775 22776 22777 249 22780 0 c -1-1 --> -2 c ( b^{249, 1}_2 ∧ -b^{249, 1}_1 ∧ b^{249, 1}_0 ∧ -p_249) -> ( b^{249, 2}_2 ∧ b^{249, 2}_1 ∧ -b^{249, 2}_0) c in CNF: c -b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ p_249 ∨ b^{249, 2}_2 c -b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ p_249 ∨ b^{249, 2}_1 c -b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ p_249 ∨ -b^{249, 2}_0 c in DIMACS: -22775 22776 -22777 249 22778 0 -22775 22776 -22777 249 22779 0 -22775 22776 -22777 249 -22780 0 c -2-1 --> break c ( b^{249, 1}_2 ∧ b^{249, 1}_1 ∧ -b^{249, 1}_0 ∧ -p_249) -> break c in CNF: c -b^{249, 1}_2 ∨ -b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ p_249 ∨ break c in DIMACS: -22775 -22776 22777 249 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{249, 1}_2 ∧ -b^{249, 1}_1 ∧ -b^{249, 1}_0 ∧ true) c in CNF: c -b^{249, 1}_2 ∨ b^{249, 1}_1 ∨ b^{249, 1}_0 ∨ false c in DIMACS: -22775 22776 22777 0 c 3 does not represent an automaton state. c -(-b^{249, 1}_2 ∧ b^{249, 1}_1 ∧ b^{249, 1}_0 ∧ true) c in CNF: c b^{249, 1}_2 ∨ -b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ false c in DIMACS: 22775 -22776 -22777 0 c -3 does not represent an automaton state. c -( b^{249, 1}_2 ∧ b^{249, 1}_1 ∧ b^{249, 1}_0 ∧ true) c in CNF: c -b^{249, 1}_2 ∨ -b^{249, 1}_1 ∨ -b^{249, 1}_0 ∨ false c in DIMACS: -22775 -22776 -22777 0 c i = 2 c -2+1 --> -1 c ( b^{249, 2}_2 ∧ b^{249, 2}_1 ∧ -b^{249, 2}_0 ∧ p_498) -> ( b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ b^{249, 3}_0) c in CNF: c -b^{249, 2}_2 ∨ -b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ -p_498 ∨ b^{249, 3}_2 c -b^{249, 2}_2 ∨ -b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ -p_498 ∨ -b^{249, 3}_1 c -b^{249, 2}_2 ∨ -b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ -p_498 ∨ b^{249, 3}_0 c in DIMACS: -22778 -22779 22780 -498 22781 0 -22778 -22779 22780 -498 -22782 0 -22778 -22779 22780 -498 22783 0 c -1+1 --> 0 c ( b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ b^{249, 2}_0 ∧ p_498) -> (-b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ -b^{249, 3}_0) c in CNF: c -b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ -p_498 ∨ -b^{249, 3}_2 c -b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ -p_498 ∨ -b^{249, 3}_1 c -b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ -p_498 ∨ -b^{249, 3}_0 c in DIMACS: -22778 22779 -22780 -498 -22781 0 -22778 22779 -22780 -498 -22782 0 -22778 22779 -22780 -498 -22783 0 c 0+1 --> 1 c (-b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ -b^{249, 2}_0 ∧ p_498) -> (-b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ b^{249, 3}_0) c in CNF: c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ -p_498 ∨ -b^{249, 3}_2 c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ -p_498 ∨ -b^{249, 3}_1 c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ -p_498 ∨ b^{249, 3}_0 c in DIMACS: 22778 22779 22780 -498 -22781 0 22778 22779 22780 -498 -22782 0 22778 22779 22780 -498 22783 0 c 1+1 --> 2 c (-b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ b^{249, 2}_0 ∧ p_498) -> (-b^{249, 3}_2 ∧ b^{249, 3}_1 ∧ -b^{249, 3}_0) c in CNF: c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ -p_498 ∨ -b^{249, 3}_2 c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ -p_498 ∨ b^{249, 3}_1 c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ -p_498 ∨ -b^{249, 3}_0 c in DIMACS: 22778 22779 -22780 -498 -22781 0 22778 22779 -22780 -498 22782 0 22778 22779 -22780 -498 -22783 0 c 2+1 --> break c (-b^{249, 2}_2 ∧ b^{249, 2}_1 ∧ -b^{249, 2}_0 ∧ p_498) -> break c in CNF: c b^{249, 2}_2 ∨ -b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ -p_498 ∨ break c in DIMACS: 22778 -22779 22780 -498 1162 0 c 2-1 --> 1 c (-b^{249, 2}_2 ∧ b^{249, 2}_1 ∧ -b^{249, 2}_0 ∧ -p_498) -> (-b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ b^{249, 3}_0) c in CNF: c b^{249, 2}_2 ∨ -b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ p_498 ∨ -b^{249, 3}_2 c b^{249, 2}_2 ∨ -b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ p_498 ∨ -b^{249, 3}_1 c b^{249, 2}_2 ∨ -b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ p_498 ∨ b^{249, 3}_0 c in DIMACS: 22778 -22779 22780 498 -22781 0 22778 -22779 22780 498 -22782 0 22778 -22779 22780 498 22783 0 c 1-1 --> 0 c (-b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ b^{249, 2}_0 ∧ -p_498) -> (-b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ -b^{249, 3}_0) c in CNF: c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ p_498 ∨ -b^{249, 3}_2 c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ p_498 ∨ -b^{249, 3}_1 c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ p_498 ∨ -b^{249, 3}_0 c in DIMACS: 22778 22779 -22780 498 -22781 0 22778 22779 -22780 498 -22782 0 22778 22779 -22780 498 -22783 0 c 0-1 --> -1 c (-b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ -b^{249, 2}_0 ∧ -p_498) -> ( b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ b^{249, 3}_0) c in CNF: c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ p_498 ∨ b^{249, 3}_2 c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ p_498 ∨ -b^{249, 3}_1 c b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ p_498 ∨ b^{249, 3}_0 c in DIMACS: 22778 22779 22780 498 22781 0 22778 22779 22780 498 -22782 0 22778 22779 22780 498 22783 0 c -1-1 --> -2 c ( b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ b^{249, 2}_0 ∧ -p_498) -> ( b^{249, 3}_2 ∧ b^{249, 3}_1 ∧ -b^{249, 3}_0) c in CNF: c -b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ p_498 ∨ b^{249, 3}_2 c -b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ p_498 ∨ b^{249, 3}_1 c -b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ p_498 ∨ -b^{249, 3}_0 c in DIMACS: -22778 22779 -22780 498 22781 0 -22778 22779 -22780 498 22782 0 -22778 22779 -22780 498 -22783 0 c -2-1 --> break c ( b^{249, 2}_2 ∧ b^{249, 2}_1 ∧ -b^{249, 2}_0 ∧ -p_498) -> break c in CNF: c -b^{249, 2}_2 ∨ -b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ p_498 ∨ break c in DIMACS: -22778 -22779 22780 498 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{249, 2}_2 ∧ -b^{249, 2}_1 ∧ -b^{249, 2}_0 ∧ true) c in CNF: c -b^{249, 2}_2 ∨ b^{249, 2}_1 ∨ b^{249, 2}_0 ∨ false c in DIMACS: -22778 22779 22780 0 c 3 does not represent an automaton state. c -(-b^{249, 2}_2 ∧ b^{249, 2}_1 ∧ b^{249, 2}_0 ∧ true) c in CNF: c b^{249, 2}_2 ∨ -b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ false c in DIMACS: 22778 -22779 -22780 0 c -3 does not represent an automaton state. c -( b^{249, 2}_2 ∧ b^{249, 2}_1 ∧ b^{249, 2}_0 ∧ true) c in CNF: c -b^{249, 2}_2 ∨ -b^{249, 2}_1 ∨ -b^{249, 2}_0 ∨ false c in DIMACS: -22778 -22779 -22780 0 c i = 3 c -2+1 --> -1 c ( b^{249, 3}_2 ∧ b^{249, 3}_1 ∧ -b^{249, 3}_0 ∧ p_747) -> ( b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ b^{249, 4}_0) c in CNF: c -b^{249, 3}_2 ∨ -b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ -p_747 ∨ b^{249, 4}_2 c -b^{249, 3}_2 ∨ -b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ -p_747 ∨ -b^{249, 4}_1 c -b^{249, 3}_2 ∨ -b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ -p_747 ∨ b^{249, 4}_0 c in DIMACS: -22781 -22782 22783 -747 22784 0 -22781 -22782 22783 -747 -22785 0 -22781 -22782 22783 -747 22786 0 c -1+1 --> 0 c ( b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ b^{249, 3}_0 ∧ p_747) -> (-b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ -b^{249, 4}_0) c in CNF: c -b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ -p_747 ∨ -b^{249, 4}_2 c -b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ -p_747 ∨ -b^{249, 4}_1 c -b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ -p_747 ∨ -b^{249, 4}_0 c in DIMACS: -22781 22782 -22783 -747 -22784 0 -22781 22782 -22783 -747 -22785 0 -22781 22782 -22783 -747 -22786 0 c 0+1 --> 1 c (-b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ -b^{249, 3}_0 ∧ p_747) -> (-b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ b^{249, 4}_0) c in CNF: c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ -p_747 ∨ -b^{249, 4}_2 c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ -p_747 ∨ -b^{249, 4}_1 c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ -p_747 ∨ b^{249, 4}_0 c in DIMACS: 22781 22782 22783 -747 -22784 0 22781 22782 22783 -747 -22785 0 22781 22782 22783 -747 22786 0 c 1+1 --> 2 c (-b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ b^{249, 3}_0 ∧ p_747) -> (-b^{249, 4}_2 ∧ b^{249, 4}_1 ∧ -b^{249, 4}_0) c in CNF: c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ -p_747 ∨ -b^{249, 4}_2 c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ -p_747 ∨ b^{249, 4}_1 c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ -p_747 ∨ -b^{249, 4}_0 c in DIMACS: 22781 22782 -22783 -747 -22784 0 22781 22782 -22783 -747 22785 0 22781 22782 -22783 -747 -22786 0 c 2+1 --> break c (-b^{249, 3}_2 ∧ b^{249, 3}_1 ∧ -b^{249, 3}_0 ∧ p_747) -> break c in CNF: c b^{249, 3}_2 ∨ -b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ -p_747 ∨ break c in DIMACS: 22781 -22782 22783 -747 1162 0 c 2-1 --> 1 c (-b^{249, 3}_2 ∧ b^{249, 3}_1 ∧ -b^{249, 3}_0 ∧ -p_747) -> (-b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ b^{249, 4}_0) c in CNF: c b^{249, 3}_2 ∨ -b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ p_747 ∨ -b^{249, 4}_2 c b^{249, 3}_2 ∨ -b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ p_747 ∨ -b^{249, 4}_1 c b^{249, 3}_2 ∨ -b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ p_747 ∨ b^{249, 4}_0 c in DIMACS: 22781 -22782 22783 747 -22784 0 22781 -22782 22783 747 -22785 0 22781 -22782 22783 747 22786 0 c 1-1 --> 0 c (-b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ b^{249, 3}_0 ∧ -p_747) -> (-b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ -b^{249, 4}_0) c in CNF: c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ p_747 ∨ -b^{249, 4}_2 c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ p_747 ∨ -b^{249, 4}_1 c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ p_747 ∨ -b^{249, 4}_0 c in DIMACS: 22781 22782 -22783 747 -22784 0 22781 22782 -22783 747 -22785 0 22781 22782 -22783 747 -22786 0 c 0-1 --> -1 c (-b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ -b^{249, 3}_0 ∧ -p_747) -> ( b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ b^{249, 4}_0) c in CNF: c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ p_747 ∨ b^{249, 4}_2 c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ p_747 ∨ -b^{249, 4}_1 c b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ p_747 ∨ b^{249, 4}_0 c in DIMACS: 22781 22782 22783 747 22784 0 22781 22782 22783 747 -22785 0 22781 22782 22783 747 22786 0 c -1-1 --> -2 c ( b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ b^{249, 3}_0 ∧ -p_747) -> ( b^{249, 4}_2 ∧ b^{249, 4}_1 ∧ -b^{249, 4}_0) c in CNF: c -b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ p_747 ∨ b^{249, 4}_2 c -b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ p_747 ∨ b^{249, 4}_1 c -b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ p_747 ∨ -b^{249, 4}_0 c in DIMACS: -22781 22782 -22783 747 22784 0 -22781 22782 -22783 747 22785 0 -22781 22782 -22783 747 -22786 0 c -2-1 --> break c ( b^{249, 3}_2 ∧ b^{249, 3}_1 ∧ -b^{249, 3}_0 ∧ -p_747) -> break c in CNF: c -b^{249, 3}_2 ∨ -b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ p_747 ∨ break c in DIMACS: -22781 -22782 22783 747 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{249, 3}_2 ∧ -b^{249, 3}_1 ∧ -b^{249, 3}_0 ∧ true) c in CNF: c -b^{249, 3}_2 ∨ b^{249, 3}_1 ∨ b^{249, 3}_0 ∨ false c in DIMACS: -22781 22782 22783 0 c 3 does not represent an automaton state. c -(-b^{249, 3}_2 ∧ b^{249, 3}_1 ∧ b^{249, 3}_0 ∧ true) c in CNF: c b^{249, 3}_2 ∨ -b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ false c in DIMACS: 22781 -22782 -22783 0 c -3 does not represent an automaton state. c -( b^{249, 3}_2 ∧ b^{249, 3}_1 ∧ b^{249, 3}_0 ∧ true) c in CNF: c -b^{249, 3}_2 ∨ -b^{249, 3}_1 ∨ -b^{249, 3}_0 ∨ false c in DIMACS: -22781 -22782 -22783 0 c i = 4 c -2+1 --> -1 c ( b^{249, 4}_2 ∧ b^{249, 4}_1 ∧ -b^{249, 4}_0 ∧ p_996) -> ( b^{249, 5}_2 ∧ -b^{249, 5}_1 ∧ b^{249, 5}_0) c in CNF: c -b^{249, 4}_2 ∨ -b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ -p_996 ∨ b^{249, 5}_2 c -b^{249, 4}_2 ∨ -b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ -p_996 ∨ -b^{249, 5}_1 c -b^{249, 4}_2 ∨ -b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ -p_996 ∨ b^{249, 5}_0 c in DIMACS: -22784 -22785 22786 -996 22787 0 -22784 -22785 22786 -996 -22788 0 -22784 -22785 22786 -996 22789 0 c -1+1 --> 0 c ( b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ b^{249, 4}_0 ∧ p_996) -> (-b^{249, 5}_2 ∧ -b^{249, 5}_1 ∧ -b^{249, 5}_0) c in CNF: c -b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ -p_996 ∨ -b^{249, 5}_2 c -b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ -p_996 ∨ -b^{249, 5}_1 c -b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ -p_996 ∨ -b^{249, 5}_0 c in DIMACS: -22784 22785 -22786 -996 -22787 0 -22784 22785 -22786 -996 -22788 0 -22784 22785 -22786 -996 -22789 0 c 0+1 --> 1 c (-b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ -b^{249, 4}_0 ∧ p_996) -> (-b^{249, 5}_2 ∧ -b^{249, 5}_1 ∧ b^{249, 5}_0) c in CNF: c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ -p_996 ∨ -b^{249, 5}_2 c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ -p_996 ∨ -b^{249, 5}_1 c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ -p_996 ∨ b^{249, 5}_0 c in DIMACS: 22784 22785 22786 -996 -22787 0 22784 22785 22786 -996 -22788 0 22784 22785 22786 -996 22789 0 c 1+1 --> 2 c (-b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ b^{249, 4}_0 ∧ p_996) -> (-b^{249, 5}_2 ∧ b^{249, 5}_1 ∧ -b^{249, 5}_0) c in CNF: c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ -p_996 ∨ -b^{249, 5}_2 c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ -p_996 ∨ b^{249, 5}_1 c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ -p_996 ∨ -b^{249, 5}_0 c in DIMACS: 22784 22785 -22786 -996 -22787 0 22784 22785 -22786 -996 22788 0 22784 22785 -22786 -996 -22789 0 c 2+1 --> break c (-b^{249, 4}_2 ∧ b^{249, 4}_1 ∧ -b^{249, 4}_0 ∧ p_996) -> break c in CNF: c b^{249, 4}_2 ∨ -b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ -p_996 ∨ break c in DIMACS: 22784 -22785 22786 -996 1162 0 c 2-1 --> 1 c (-b^{249, 4}_2 ∧ b^{249, 4}_1 ∧ -b^{249, 4}_0 ∧ -p_996) -> (-b^{249, 5}_2 ∧ -b^{249, 5}_1 ∧ b^{249, 5}_0) c in CNF: c b^{249, 4}_2 ∨ -b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ p_996 ∨ -b^{249, 5}_2 c b^{249, 4}_2 ∨ -b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ p_996 ∨ -b^{249, 5}_1 c b^{249, 4}_2 ∨ -b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ p_996 ∨ b^{249, 5}_0 c in DIMACS: 22784 -22785 22786 996 -22787 0 22784 -22785 22786 996 -22788 0 22784 -22785 22786 996 22789 0 c 1-1 --> 0 c (-b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ b^{249, 4}_0 ∧ -p_996) -> (-b^{249, 5}_2 ∧ -b^{249, 5}_1 ∧ -b^{249, 5}_0) c in CNF: c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ p_996 ∨ -b^{249, 5}_2 c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ p_996 ∨ -b^{249, 5}_1 c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ p_996 ∨ -b^{249, 5}_0 c in DIMACS: 22784 22785 -22786 996 -22787 0 22784 22785 -22786 996 -22788 0 22784 22785 -22786 996 -22789 0 c 0-1 --> -1 c (-b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ -b^{249, 4}_0 ∧ -p_996) -> ( b^{249, 5}_2 ∧ -b^{249, 5}_1 ∧ b^{249, 5}_0) c in CNF: c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ p_996 ∨ b^{249, 5}_2 c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ p_996 ∨ -b^{249, 5}_1 c b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ p_996 ∨ b^{249, 5}_0 c in DIMACS: 22784 22785 22786 996 22787 0 22784 22785 22786 996 -22788 0 22784 22785 22786 996 22789 0 c -1-1 --> -2 c ( b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ b^{249, 4}_0 ∧ -p_996) -> ( b^{249, 5}_2 ∧ b^{249, 5}_1 ∧ -b^{249, 5}_0) c in CNF: c -b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ p_996 ∨ b^{249, 5}_2 c -b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ p_996 ∨ b^{249, 5}_1 c -b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ p_996 ∨ -b^{249, 5}_0 c in DIMACS: -22784 22785 -22786 996 22787 0 -22784 22785 -22786 996 22788 0 -22784 22785 -22786 996 -22789 0 c -2-1 --> break c ( b^{249, 4}_2 ∧ b^{249, 4}_1 ∧ -b^{249, 4}_0 ∧ -p_996) -> break c in CNF: c -b^{249, 4}_2 ∨ -b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ p_996 ∨ break c in DIMACS: -22784 -22785 22786 996 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{249, 4}_2 ∧ -b^{249, 4}_1 ∧ -b^{249, 4}_0 ∧ true) c in CNF: c -b^{249, 4}_2 ∨ b^{249, 4}_1 ∨ b^{249, 4}_0 ∨ false c in DIMACS: -22784 22785 22786 0 c 3 does not represent an automaton state. c -(-b^{249, 4}_2 ∧ b^{249, 4}_1 ∧ b^{249, 4}_0 ∧ true) c in CNF: c b^{249, 4}_2 ∨ -b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ false c in DIMACS: 22784 -22785 -22786 0 c -3 does not represent an automaton state. c -( b^{249, 4}_2 ∧ b^{249, 4}_1 ∧ b^{249, 4}_0 ∧ true) c in CNF: c -b^{249, 4}_2 ∨ -b^{249, 4}_1 ∨ -b^{249, 4}_0 ∨ false c in DIMACS: -22784 -22785 -22786 0 c INIT for k = 250 c -b^{250, 1}_2 c -b^{250, 1}_1 c -b^{250, 1}_0 c in DIMACS: -22790 0 -22791 0 -22792 0 c Transitions for k = 250 c i = 1 c -2+1 --> -1 c ( b^{250, 1}_2 ∧ b^{250, 1}_1 ∧ -b^{250, 1}_0 ∧ p_250) -> ( b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ b^{250, 2}_0) c in CNF: c -b^{250, 1}_2 ∨ -b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ -p_250 ∨ b^{250, 2}_2 c -b^{250, 1}_2 ∨ -b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ -p_250 ∨ -b^{250, 2}_1 c -b^{250, 1}_2 ∨ -b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ -p_250 ∨ b^{250, 2}_0 c in DIMACS: -22790 -22791 22792 -250 22793 0 -22790 -22791 22792 -250 -22794 0 -22790 -22791 22792 -250 22795 0 c -1+1 --> 0 c ( b^{250, 1}_2 ∧ -b^{250, 1}_1 ∧ b^{250, 1}_0 ∧ p_250) -> (-b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ -b^{250, 2}_0) c in CNF: c -b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ -p_250 ∨ -b^{250, 2}_2 c -b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ -p_250 ∨ -b^{250, 2}_1 c -b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ -p_250 ∨ -b^{250, 2}_0 c in DIMACS: -22790 22791 -22792 -250 -22793 0 -22790 22791 -22792 -250 -22794 0 -22790 22791 -22792 -250 -22795 0 c 0+1 --> 1 c (-b^{250, 1}_2 ∧ -b^{250, 1}_1 ∧ -b^{250, 1}_0 ∧ p_250) -> (-b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ b^{250, 2}_0) c in CNF: c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ -p_250 ∨ -b^{250, 2}_2 c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ -p_250 ∨ -b^{250, 2}_1 c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ -p_250 ∨ b^{250, 2}_0 c in DIMACS: 22790 22791 22792 -250 -22793 0 22790 22791 22792 -250 -22794 0 22790 22791 22792 -250 22795 0 c 1+1 --> 2 c (-b^{250, 1}_2 ∧ -b^{250, 1}_1 ∧ b^{250, 1}_0 ∧ p_250) -> (-b^{250, 2}_2 ∧ b^{250, 2}_1 ∧ -b^{250, 2}_0) c in CNF: c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ -p_250 ∨ -b^{250, 2}_2 c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ -p_250 ∨ b^{250, 2}_1 c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ -p_250 ∨ -b^{250, 2}_0 c in DIMACS: 22790 22791 -22792 -250 -22793 0 22790 22791 -22792 -250 22794 0 22790 22791 -22792 -250 -22795 0 c 2+1 --> break c (-b^{250, 1}_2 ∧ b^{250, 1}_1 ∧ -b^{250, 1}_0 ∧ p_250) -> break c in CNF: c b^{250, 1}_2 ∨ -b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ -p_250 ∨ break c in DIMACS: 22790 -22791 22792 -250 1162 0 c 2-1 --> 1 c (-b^{250, 1}_2 ∧ b^{250, 1}_1 ∧ -b^{250, 1}_0 ∧ -p_250) -> (-b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ b^{250, 2}_0) c in CNF: c b^{250, 1}_2 ∨ -b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ p_250 ∨ -b^{250, 2}_2 c b^{250, 1}_2 ∨ -b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ p_250 ∨ -b^{250, 2}_1 c b^{250, 1}_2 ∨ -b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ p_250 ∨ b^{250, 2}_0 c in DIMACS: 22790 -22791 22792 250 -22793 0 22790 -22791 22792 250 -22794 0 22790 -22791 22792 250 22795 0 c 1-1 --> 0 c (-b^{250, 1}_2 ∧ -b^{250, 1}_1 ∧ b^{250, 1}_0 ∧ -p_250) -> (-b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ -b^{250, 2}_0) c in CNF: c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ p_250 ∨ -b^{250, 2}_2 c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ p_250 ∨ -b^{250, 2}_1 c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ p_250 ∨ -b^{250, 2}_0 c in DIMACS: 22790 22791 -22792 250 -22793 0 22790 22791 -22792 250 -22794 0 22790 22791 -22792 250 -22795 0 c 0-1 --> -1 c (-b^{250, 1}_2 ∧ -b^{250, 1}_1 ∧ -b^{250, 1}_0 ∧ -p_250) -> ( b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ b^{250, 2}_0) c in CNF: c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ p_250 ∨ b^{250, 2}_2 c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ p_250 ∨ -b^{250, 2}_1 c b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ p_250 ∨ b^{250, 2}_0 c in DIMACS: 22790 22791 22792 250 22793 0 22790 22791 22792 250 -22794 0 22790 22791 22792 250 22795 0 c -1-1 --> -2 c ( b^{250, 1}_2 ∧ -b^{250, 1}_1 ∧ b^{250, 1}_0 ∧ -p_250) -> ( b^{250, 2}_2 ∧ b^{250, 2}_1 ∧ -b^{250, 2}_0) c in CNF: c -b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ p_250 ∨ b^{250, 2}_2 c -b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ p_250 ∨ b^{250, 2}_1 c -b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ p_250 ∨ -b^{250, 2}_0 c in DIMACS: -22790 22791 -22792 250 22793 0 -22790 22791 -22792 250 22794 0 -22790 22791 -22792 250 -22795 0 c -2-1 --> break c ( b^{250, 1}_2 ∧ b^{250, 1}_1 ∧ -b^{250, 1}_0 ∧ -p_250) -> break c in CNF: c -b^{250, 1}_2 ∨ -b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ p_250 ∨ break c in DIMACS: -22790 -22791 22792 250 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{250, 1}_2 ∧ -b^{250, 1}_1 ∧ -b^{250, 1}_0 ∧ true) c in CNF: c -b^{250, 1}_2 ∨ b^{250, 1}_1 ∨ b^{250, 1}_0 ∨ false c in DIMACS: -22790 22791 22792 0 c 3 does not represent an automaton state. c -(-b^{250, 1}_2 ∧ b^{250, 1}_1 ∧ b^{250, 1}_0 ∧ true) c in CNF: c b^{250, 1}_2 ∨ -b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ false c in DIMACS: 22790 -22791 -22792 0 c -3 does not represent an automaton state. c -( b^{250, 1}_2 ∧ b^{250, 1}_1 ∧ b^{250, 1}_0 ∧ true) c in CNF: c -b^{250, 1}_2 ∨ -b^{250, 1}_1 ∨ -b^{250, 1}_0 ∨ false c in DIMACS: -22790 -22791 -22792 0 c i = 2 c -2+1 --> -1 c ( b^{250, 2}_2 ∧ b^{250, 2}_1 ∧ -b^{250, 2}_0 ∧ p_500) -> ( b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ b^{250, 3}_0) c in CNF: c -b^{250, 2}_2 ∨ -b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ -p_500 ∨ b^{250, 3}_2 c -b^{250, 2}_2 ∨ -b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ -p_500 ∨ -b^{250, 3}_1 c -b^{250, 2}_2 ∨ -b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ -p_500 ∨ b^{250, 3}_0 c in DIMACS: -22793 -22794 22795 -500 22796 0 -22793 -22794 22795 -500 -22797 0 -22793 -22794 22795 -500 22798 0 c -1+1 --> 0 c ( b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ b^{250, 2}_0 ∧ p_500) -> (-b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ -b^{250, 3}_0) c in CNF: c -b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ -p_500 ∨ -b^{250, 3}_2 c -b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ -p_500 ∨ -b^{250, 3}_1 c -b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ -p_500 ∨ -b^{250, 3}_0 c in DIMACS: -22793 22794 -22795 -500 -22796 0 -22793 22794 -22795 -500 -22797 0 -22793 22794 -22795 -500 -22798 0 c 0+1 --> 1 c (-b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ -b^{250, 2}_0 ∧ p_500) -> (-b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ b^{250, 3}_0) c in CNF: c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ -p_500 ∨ -b^{250, 3}_2 c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ -p_500 ∨ -b^{250, 3}_1 c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ -p_500 ∨ b^{250, 3}_0 c in DIMACS: 22793 22794 22795 -500 -22796 0 22793 22794 22795 -500 -22797 0 22793 22794 22795 -500 22798 0 c 1+1 --> 2 c (-b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ b^{250, 2}_0 ∧ p_500) -> (-b^{250, 3}_2 ∧ b^{250, 3}_1 ∧ -b^{250, 3}_0) c in CNF: c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ -p_500 ∨ -b^{250, 3}_2 c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ -p_500 ∨ b^{250, 3}_1 c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ -p_500 ∨ -b^{250, 3}_0 c in DIMACS: 22793 22794 -22795 -500 -22796 0 22793 22794 -22795 -500 22797 0 22793 22794 -22795 -500 -22798 0 c 2+1 --> break c (-b^{250, 2}_2 ∧ b^{250, 2}_1 ∧ -b^{250, 2}_0 ∧ p_500) -> break c in CNF: c b^{250, 2}_2 ∨ -b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ -p_500 ∨ break c in DIMACS: 22793 -22794 22795 -500 1162 0 c 2-1 --> 1 c (-b^{250, 2}_2 ∧ b^{250, 2}_1 ∧ -b^{250, 2}_0 ∧ -p_500) -> (-b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ b^{250, 3}_0) c in CNF: c b^{250, 2}_2 ∨ -b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ p_500 ∨ -b^{250, 3}_2 c b^{250, 2}_2 ∨ -b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ p_500 ∨ -b^{250, 3}_1 c b^{250, 2}_2 ∨ -b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ p_500 ∨ b^{250, 3}_0 c in DIMACS: 22793 -22794 22795 500 -22796 0 22793 -22794 22795 500 -22797 0 22793 -22794 22795 500 22798 0 c 1-1 --> 0 c (-b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ b^{250, 2}_0 ∧ -p_500) -> (-b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ -b^{250, 3}_0) c in CNF: c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ p_500 ∨ -b^{250, 3}_2 c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ p_500 ∨ -b^{250, 3}_1 c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ p_500 ∨ -b^{250, 3}_0 c in DIMACS: 22793 22794 -22795 500 -22796 0 22793 22794 -22795 500 -22797 0 22793 22794 -22795 500 -22798 0 c 0-1 --> -1 c (-b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ -b^{250, 2}_0 ∧ -p_500) -> ( b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ b^{250, 3}_0) c in CNF: c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ p_500 ∨ b^{250, 3}_2 c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ p_500 ∨ -b^{250, 3}_1 c b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ p_500 ∨ b^{250, 3}_0 c in DIMACS: 22793 22794 22795 500 22796 0 22793 22794 22795 500 -22797 0 22793 22794 22795 500 22798 0 c -1-1 --> -2 c ( b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ b^{250, 2}_0 ∧ -p_500) -> ( b^{250, 3}_2 ∧ b^{250, 3}_1 ∧ -b^{250, 3}_0) c in CNF: c -b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ p_500 ∨ b^{250, 3}_2 c -b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ p_500 ∨ b^{250, 3}_1 c -b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ p_500 ∨ -b^{250, 3}_0 c in DIMACS: -22793 22794 -22795 500 22796 0 -22793 22794 -22795 500 22797 0 -22793 22794 -22795 500 -22798 0 c -2-1 --> break c ( b^{250, 2}_2 ∧ b^{250, 2}_1 ∧ -b^{250, 2}_0 ∧ -p_500) -> break c in CNF: c -b^{250, 2}_2 ∨ -b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ p_500 ∨ break c in DIMACS: -22793 -22794 22795 500 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{250, 2}_2 ∧ -b^{250, 2}_1 ∧ -b^{250, 2}_0 ∧ true) c in CNF: c -b^{250, 2}_2 ∨ b^{250, 2}_1 ∨ b^{250, 2}_0 ∨ false c in DIMACS: -22793 22794 22795 0 c 3 does not represent an automaton state. c -(-b^{250, 2}_2 ∧ b^{250, 2}_1 ∧ b^{250, 2}_0 ∧ true) c in CNF: c b^{250, 2}_2 ∨ -b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ false c in DIMACS: 22793 -22794 -22795 0 c -3 does not represent an automaton state. c -( b^{250, 2}_2 ∧ b^{250, 2}_1 ∧ b^{250, 2}_0 ∧ true) c in CNF: c -b^{250, 2}_2 ∨ -b^{250, 2}_1 ∨ -b^{250, 2}_0 ∨ false c in DIMACS: -22793 -22794 -22795 0 c i = 3 c -2+1 --> -1 c ( b^{250, 3}_2 ∧ b^{250, 3}_1 ∧ -b^{250, 3}_0 ∧ p_750) -> ( b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ b^{250, 4}_0) c in CNF: c -b^{250, 3}_2 ∨ -b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ -p_750 ∨ b^{250, 4}_2 c -b^{250, 3}_2 ∨ -b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ -p_750 ∨ -b^{250, 4}_1 c -b^{250, 3}_2 ∨ -b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ -p_750 ∨ b^{250, 4}_0 c in DIMACS: -22796 -22797 22798 -750 22799 0 -22796 -22797 22798 -750 -22800 0 -22796 -22797 22798 -750 22801 0 c -1+1 --> 0 c ( b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ b^{250, 3}_0 ∧ p_750) -> (-b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ -b^{250, 4}_0) c in CNF: c -b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ -p_750 ∨ -b^{250, 4}_2 c -b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ -p_750 ∨ -b^{250, 4}_1 c -b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ -p_750 ∨ -b^{250, 4}_0 c in DIMACS: -22796 22797 -22798 -750 -22799 0 -22796 22797 -22798 -750 -22800 0 -22796 22797 -22798 -750 -22801 0 c 0+1 --> 1 c (-b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ -b^{250, 3}_0 ∧ p_750) -> (-b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ b^{250, 4}_0) c in CNF: c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ -p_750 ∨ -b^{250, 4}_2 c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ -p_750 ∨ -b^{250, 4}_1 c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ -p_750 ∨ b^{250, 4}_0 c in DIMACS: 22796 22797 22798 -750 -22799 0 22796 22797 22798 -750 -22800 0 22796 22797 22798 -750 22801 0 c 1+1 --> 2 c (-b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ b^{250, 3}_0 ∧ p_750) -> (-b^{250, 4}_2 ∧ b^{250, 4}_1 ∧ -b^{250, 4}_0) c in CNF: c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ -p_750 ∨ -b^{250, 4}_2 c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ -p_750 ∨ b^{250, 4}_1 c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ -p_750 ∨ -b^{250, 4}_0 c in DIMACS: 22796 22797 -22798 -750 -22799 0 22796 22797 -22798 -750 22800 0 22796 22797 -22798 -750 -22801 0 c 2+1 --> break c (-b^{250, 3}_2 ∧ b^{250, 3}_1 ∧ -b^{250, 3}_0 ∧ p_750) -> break c in CNF: c b^{250, 3}_2 ∨ -b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ -p_750 ∨ break c in DIMACS: 22796 -22797 22798 -750 1162 0 c 2-1 --> 1 c (-b^{250, 3}_2 ∧ b^{250, 3}_1 ∧ -b^{250, 3}_0 ∧ -p_750) -> (-b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ b^{250, 4}_0) c in CNF: c b^{250, 3}_2 ∨ -b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ p_750 ∨ -b^{250, 4}_2 c b^{250, 3}_2 ∨ -b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ p_750 ∨ -b^{250, 4}_1 c b^{250, 3}_2 ∨ -b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ p_750 ∨ b^{250, 4}_0 c in DIMACS: 22796 -22797 22798 750 -22799 0 22796 -22797 22798 750 -22800 0 22796 -22797 22798 750 22801 0 c 1-1 --> 0 c (-b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ b^{250, 3}_0 ∧ -p_750) -> (-b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ -b^{250, 4}_0) c in CNF: c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ p_750 ∨ -b^{250, 4}_2 c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ p_750 ∨ -b^{250, 4}_1 c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ p_750 ∨ -b^{250, 4}_0 c in DIMACS: 22796 22797 -22798 750 -22799 0 22796 22797 -22798 750 -22800 0 22796 22797 -22798 750 -22801 0 c 0-1 --> -1 c (-b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ -b^{250, 3}_0 ∧ -p_750) -> ( b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ b^{250, 4}_0) c in CNF: c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ p_750 ∨ b^{250, 4}_2 c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ p_750 ∨ -b^{250, 4}_1 c b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ p_750 ∨ b^{250, 4}_0 c in DIMACS: 22796 22797 22798 750 22799 0 22796 22797 22798 750 -22800 0 22796 22797 22798 750 22801 0 c -1-1 --> -2 c ( b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ b^{250, 3}_0 ∧ -p_750) -> ( b^{250, 4}_2 ∧ b^{250, 4}_1 ∧ -b^{250, 4}_0) c in CNF: c -b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ p_750 ∨ b^{250, 4}_2 c -b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ p_750 ∨ b^{250, 4}_1 c -b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ p_750 ∨ -b^{250, 4}_0 c in DIMACS: -22796 22797 -22798 750 22799 0 -22796 22797 -22798 750 22800 0 -22796 22797 -22798 750 -22801 0 c -2-1 --> break c ( b^{250, 3}_2 ∧ b^{250, 3}_1 ∧ -b^{250, 3}_0 ∧ -p_750) -> break c in CNF: c -b^{250, 3}_2 ∨ -b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ p_750 ∨ break c in DIMACS: -22796 -22797 22798 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{250, 3}_2 ∧ -b^{250, 3}_1 ∧ -b^{250, 3}_0 ∧ true) c in CNF: c -b^{250, 3}_2 ∨ b^{250, 3}_1 ∨ b^{250, 3}_0 ∨ false c in DIMACS: -22796 22797 22798 0 c 3 does not represent an automaton state. c -(-b^{250, 3}_2 ∧ b^{250, 3}_1 ∧ b^{250, 3}_0 ∧ true) c in CNF: c b^{250, 3}_2 ∨ -b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ false c in DIMACS: 22796 -22797 -22798 0 c -3 does not represent an automaton state. c -( b^{250, 3}_2 ∧ b^{250, 3}_1 ∧ b^{250, 3}_0 ∧ true) c in CNF: c -b^{250, 3}_2 ∨ -b^{250, 3}_1 ∨ -b^{250, 3}_0 ∨ false c in DIMACS: -22796 -22797 -22798 0 c i = 4 c -2+1 --> -1 c ( b^{250, 4}_2 ∧ b^{250, 4}_1 ∧ -b^{250, 4}_0 ∧ p_1000) -> ( b^{250, 5}_2 ∧ -b^{250, 5}_1 ∧ b^{250, 5}_0) c in CNF: c -b^{250, 4}_2 ∨ -b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ -p_1000 ∨ b^{250, 5}_2 c -b^{250, 4}_2 ∨ -b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ -p_1000 ∨ -b^{250, 5}_1 c -b^{250, 4}_2 ∨ -b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ -p_1000 ∨ b^{250, 5}_0 c in DIMACS: -22799 -22800 22801 -1000 22802 0 -22799 -22800 22801 -1000 -22803 0 -22799 -22800 22801 -1000 22804 0 c -1+1 --> 0 c ( b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ b^{250, 4}_0 ∧ p_1000) -> (-b^{250, 5}_2 ∧ -b^{250, 5}_1 ∧ -b^{250, 5}_0) c in CNF: c -b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ -p_1000 ∨ -b^{250, 5}_2 c -b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ -p_1000 ∨ -b^{250, 5}_1 c -b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ -p_1000 ∨ -b^{250, 5}_0 c in DIMACS: -22799 22800 -22801 -1000 -22802 0 -22799 22800 -22801 -1000 -22803 0 -22799 22800 -22801 -1000 -22804 0 c 0+1 --> 1 c (-b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ -b^{250, 4}_0 ∧ p_1000) -> (-b^{250, 5}_2 ∧ -b^{250, 5}_1 ∧ b^{250, 5}_0) c in CNF: c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ -p_1000 ∨ -b^{250, 5}_2 c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ -p_1000 ∨ -b^{250, 5}_1 c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ -p_1000 ∨ b^{250, 5}_0 c in DIMACS: 22799 22800 22801 -1000 -22802 0 22799 22800 22801 -1000 -22803 0 22799 22800 22801 -1000 22804 0 c 1+1 --> 2 c (-b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ b^{250, 4}_0 ∧ p_1000) -> (-b^{250, 5}_2 ∧ b^{250, 5}_1 ∧ -b^{250, 5}_0) c in CNF: c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ -p_1000 ∨ -b^{250, 5}_2 c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ -p_1000 ∨ b^{250, 5}_1 c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ -p_1000 ∨ -b^{250, 5}_0 c in DIMACS: 22799 22800 -22801 -1000 -22802 0 22799 22800 -22801 -1000 22803 0 22799 22800 -22801 -1000 -22804 0 c 2+1 --> break c (-b^{250, 4}_2 ∧ b^{250, 4}_1 ∧ -b^{250, 4}_0 ∧ p_1000) -> break c in CNF: c b^{250, 4}_2 ∨ -b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ -p_1000 ∨ break c in DIMACS: 22799 -22800 22801 -1000 1162 0 c 2-1 --> 1 c (-b^{250, 4}_2 ∧ b^{250, 4}_1 ∧ -b^{250, 4}_0 ∧ -p_1000) -> (-b^{250, 5}_2 ∧ -b^{250, 5}_1 ∧ b^{250, 5}_0) c in CNF: c b^{250, 4}_2 ∨ -b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ p_1000 ∨ -b^{250, 5}_2 c b^{250, 4}_2 ∨ -b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ p_1000 ∨ -b^{250, 5}_1 c b^{250, 4}_2 ∨ -b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ p_1000 ∨ b^{250, 5}_0 c in DIMACS: 22799 -22800 22801 1000 -22802 0 22799 -22800 22801 1000 -22803 0 22799 -22800 22801 1000 22804 0 c 1-1 --> 0 c (-b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ b^{250, 4}_0 ∧ -p_1000) -> (-b^{250, 5}_2 ∧ -b^{250, 5}_1 ∧ -b^{250, 5}_0) c in CNF: c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ p_1000 ∨ -b^{250, 5}_2 c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ p_1000 ∨ -b^{250, 5}_1 c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ p_1000 ∨ -b^{250, 5}_0 c in DIMACS: 22799 22800 -22801 1000 -22802 0 22799 22800 -22801 1000 -22803 0 22799 22800 -22801 1000 -22804 0 c 0-1 --> -1 c (-b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ -b^{250, 4}_0 ∧ -p_1000) -> ( b^{250, 5}_2 ∧ -b^{250, 5}_1 ∧ b^{250, 5}_0) c in CNF: c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ p_1000 ∨ b^{250, 5}_2 c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ p_1000 ∨ -b^{250, 5}_1 c b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ p_1000 ∨ b^{250, 5}_0 c in DIMACS: 22799 22800 22801 1000 22802 0 22799 22800 22801 1000 -22803 0 22799 22800 22801 1000 22804 0 c -1-1 --> -2 c ( b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ b^{250, 4}_0 ∧ -p_1000) -> ( b^{250, 5}_2 ∧ b^{250, 5}_1 ∧ -b^{250, 5}_0) c in CNF: c -b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ p_1000 ∨ b^{250, 5}_2 c -b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ p_1000 ∨ b^{250, 5}_1 c -b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ p_1000 ∨ -b^{250, 5}_0 c in DIMACS: -22799 22800 -22801 1000 22802 0 -22799 22800 -22801 1000 22803 0 -22799 22800 -22801 1000 -22804 0 c -2-1 --> break c ( b^{250, 4}_2 ∧ b^{250, 4}_1 ∧ -b^{250, 4}_0 ∧ -p_1000) -> break c in CNF: c -b^{250, 4}_2 ∨ -b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ p_1000 ∨ break c in DIMACS: -22799 -22800 22801 1000 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{250, 4}_2 ∧ -b^{250, 4}_1 ∧ -b^{250, 4}_0 ∧ true) c in CNF: c -b^{250, 4}_2 ∨ b^{250, 4}_1 ∨ b^{250, 4}_0 ∨ false c in DIMACS: -22799 22800 22801 0 c 3 does not represent an automaton state. c -(-b^{250, 4}_2 ∧ b^{250, 4}_1 ∧ b^{250, 4}_0 ∧ true) c in CNF: c b^{250, 4}_2 ∨ -b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ false c in DIMACS: 22799 -22800 -22801 0 c -3 does not represent an automaton state. c -( b^{250, 4}_2 ∧ b^{250, 4}_1 ∧ b^{250, 4}_0 ∧ true) c in CNF: c -b^{250, 4}_2 ∨ -b^{250, 4}_1 ∨ -b^{250, 4}_0 ∨ false c in DIMACS: -22799 -22800 -22801 0 c INIT for k = 251 c -b^{251, 1}_2 c -b^{251, 1}_1 c -b^{251, 1}_0 c in DIMACS: -22805 0 -22806 0 -22807 0 c Transitions for k = 251 c i = 1 c -2+1 --> -1 c ( b^{251, 1}_2 ∧ b^{251, 1}_1 ∧ -b^{251, 1}_0 ∧ p_251) -> ( b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ b^{251, 2}_0) c in CNF: c -b^{251, 1}_2 ∨ -b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ -p_251 ∨ b^{251, 2}_2 c -b^{251, 1}_2 ∨ -b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ -p_251 ∨ -b^{251, 2}_1 c -b^{251, 1}_2 ∨ -b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ -p_251 ∨ b^{251, 2}_0 c in DIMACS: -22805 -22806 22807 -251 22808 0 -22805 -22806 22807 -251 -22809 0 -22805 -22806 22807 -251 22810 0 c -1+1 --> 0 c ( b^{251, 1}_2 ∧ -b^{251, 1}_1 ∧ b^{251, 1}_0 ∧ p_251) -> (-b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ -b^{251, 2}_0) c in CNF: c -b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ -p_251 ∨ -b^{251, 2}_2 c -b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ -p_251 ∨ -b^{251, 2}_1 c -b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ -p_251 ∨ -b^{251, 2}_0 c in DIMACS: -22805 22806 -22807 -251 -22808 0 -22805 22806 -22807 -251 -22809 0 -22805 22806 -22807 -251 -22810 0 c 0+1 --> 1 c (-b^{251, 1}_2 ∧ -b^{251, 1}_1 ∧ -b^{251, 1}_0 ∧ p_251) -> (-b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ b^{251, 2}_0) c in CNF: c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ -p_251 ∨ -b^{251, 2}_2 c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ -p_251 ∨ -b^{251, 2}_1 c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ -p_251 ∨ b^{251, 2}_0 c in DIMACS: 22805 22806 22807 -251 -22808 0 22805 22806 22807 -251 -22809 0 22805 22806 22807 -251 22810 0 c 1+1 --> 2 c (-b^{251, 1}_2 ∧ -b^{251, 1}_1 ∧ b^{251, 1}_0 ∧ p_251) -> (-b^{251, 2}_2 ∧ b^{251, 2}_1 ∧ -b^{251, 2}_0) c in CNF: c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ -p_251 ∨ -b^{251, 2}_2 c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ -p_251 ∨ b^{251, 2}_1 c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ -p_251 ∨ -b^{251, 2}_0 c in DIMACS: 22805 22806 -22807 -251 -22808 0 22805 22806 -22807 -251 22809 0 22805 22806 -22807 -251 -22810 0 c 2+1 --> break c (-b^{251, 1}_2 ∧ b^{251, 1}_1 ∧ -b^{251, 1}_0 ∧ p_251) -> break c in CNF: c b^{251, 1}_2 ∨ -b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ -p_251 ∨ break c in DIMACS: 22805 -22806 22807 -251 1162 0 c 2-1 --> 1 c (-b^{251, 1}_2 ∧ b^{251, 1}_1 ∧ -b^{251, 1}_0 ∧ -p_251) -> (-b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ b^{251, 2}_0) c in CNF: c b^{251, 1}_2 ∨ -b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ p_251 ∨ -b^{251, 2}_2 c b^{251, 1}_2 ∨ -b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ p_251 ∨ -b^{251, 2}_1 c b^{251, 1}_2 ∨ -b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ p_251 ∨ b^{251, 2}_0 c in DIMACS: 22805 -22806 22807 251 -22808 0 22805 -22806 22807 251 -22809 0 22805 -22806 22807 251 22810 0 c 1-1 --> 0 c (-b^{251, 1}_2 ∧ -b^{251, 1}_1 ∧ b^{251, 1}_0 ∧ -p_251) -> (-b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ -b^{251, 2}_0) c in CNF: c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ p_251 ∨ -b^{251, 2}_2 c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ p_251 ∨ -b^{251, 2}_1 c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ p_251 ∨ -b^{251, 2}_0 c in DIMACS: 22805 22806 -22807 251 -22808 0 22805 22806 -22807 251 -22809 0 22805 22806 -22807 251 -22810 0 c 0-1 --> -1 c (-b^{251, 1}_2 ∧ -b^{251, 1}_1 ∧ -b^{251, 1}_0 ∧ -p_251) -> ( b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ b^{251, 2}_0) c in CNF: c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ p_251 ∨ b^{251, 2}_2 c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ p_251 ∨ -b^{251, 2}_1 c b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ p_251 ∨ b^{251, 2}_0 c in DIMACS: 22805 22806 22807 251 22808 0 22805 22806 22807 251 -22809 0 22805 22806 22807 251 22810 0 c -1-1 --> -2 c ( b^{251, 1}_2 ∧ -b^{251, 1}_1 ∧ b^{251, 1}_0 ∧ -p_251) -> ( b^{251, 2}_2 ∧ b^{251, 2}_1 ∧ -b^{251, 2}_0) c in CNF: c -b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ p_251 ∨ b^{251, 2}_2 c -b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ p_251 ∨ b^{251, 2}_1 c -b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ p_251 ∨ -b^{251, 2}_0 c in DIMACS: -22805 22806 -22807 251 22808 0 -22805 22806 -22807 251 22809 0 -22805 22806 -22807 251 -22810 0 c -2-1 --> break c ( b^{251, 1}_2 ∧ b^{251, 1}_1 ∧ -b^{251, 1}_0 ∧ -p_251) -> break c in CNF: c -b^{251, 1}_2 ∨ -b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ p_251 ∨ break c in DIMACS: -22805 -22806 22807 251 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{251, 1}_2 ∧ -b^{251, 1}_1 ∧ -b^{251, 1}_0 ∧ true) c in CNF: c -b^{251, 1}_2 ∨ b^{251, 1}_1 ∨ b^{251, 1}_0 ∨ false c in DIMACS: -22805 22806 22807 0 c 3 does not represent an automaton state. c -(-b^{251, 1}_2 ∧ b^{251, 1}_1 ∧ b^{251, 1}_0 ∧ true) c in CNF: c b^{251, 1}_2 ∨ -b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ false c in DIMACS: 22805 -22806 -22807 0 c -3 does not represent an automaton state. c -( b^{251, 1}_2 ∧ b^{251, 1}_1 ∧ b^{251, 1}_0 ∧ true) c in CNF: c -b^{251, 1}_2 ∨ -b^{251, 1}_1 ∨ -b^{251, 1}_0 ∨ false c in DIMACS: -22805 -22806 -22807 0 c i = 2 c -2+1 --> -1 c ( b^{251, 2}_2 ∧ b^{251, 2}_1 ∧ -b^{251, 2}_0 ∧ p_502) -> ( b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ b^{251, 3}_0) c in CNF: c -b^{251, 2}_2 ∨ -b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ -p_502 ∨ b^{251, 3}_2 c -b^{251, 2}_2 ∨ -b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ -p_502 ∨ -b^{251, 3}_1 c -b^{251, 2}_2 ∨ -b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ -p_502 ∨ b^{251, 3}_0 c in DIMACS: -22808 -22809 22810 -502 22811 0 -22808 -22809 22810 -502 -22812 0 -22808 -22809 22810 -502 22813 0 c -1+1 --> 0 c ( b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ b^{251, 2}_0 ∧ p_502) -> (-b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ -b^{251, 3}_0) c in CNF: c -b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ -p_502 ∨ -b^{251, 3}_2 c -b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ -p_502 ∨ -b^{251, 3}_1 c -b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ -p_502 ∨ -b^{251, 3}_0 c in DIMACS: -22808 22809 -22810 -502 -22811 0 -22808 22809 -22810 -502 -22812 0 -22808 22809 -22810 -502 -22813 0 c 0+1 --> 1 c (-b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ -b^{251, 2}_0 ∧ p_502) -> (-b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ b^{251, 3}_0) c in CNF: c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ -p_502 ∨ -b^{251, 3}_2 c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ -p_502 ∨ -b^{251, 3}_1 c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ -p_502 ∨ b^{251, 3}_0 c in DIMACS: 22808 22809 22810 -502 -22811 0 22808 22809 22810 -502 -22812 0 22808 22809 22810 -502 22813 0 c 1+1 --> 2 c (-b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ b^{251, 2}_0 ∧ p_502) -> (-b^{251, 3}_2 ∧ b^{251, 3}_1 ∧ -b^{251, 3}_0) c in CNF: c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ -p_502 ∨ -b^{251, 3}_2 c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ -p_502 ∨ b^{251, 3}_1 c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ -p_502 ∨ -b^{251, 3}_0 c in DIMACS: 22808 22809 -22810 -502 -22811 0 22808 22809 -22810 -502 22812 0 22808 22809 -22810 -502 -22813 0 c 2+1 --> break c (-b^{251, 2}_2 ∧ b^{251, 2}_1 ∧ -b^{251, 2}_0 ∧ p_502) -> break c in CNF: c b^{251, 2}_2 ∨ -b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ -p_502 ∨ break c in DIMACS: 22808 -22809 22810 -502 1162 0 c 2-1 --> 1 c (-b^{251, 2}_2 ∧ b^{251, 2}_1 ∧ -b^{251, 2}_0 ∧ -p_502) -> (-b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ b^{251, 3}_0) c in CNF: c b^{251, 2}_2 ∨ -b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ p_502 ∨ -b^{251, 3}_2 c b^{251, 2}_2 ∨ -b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ p_502 ∨ -b^{251, 3}_1 c b^{251, 2}_2 ∨ -b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ p_502 ∨ b^{251, 3}_0 c in DIMACS: 22808 -22809 22810 502 -22811 0 22808 -22809 22810 502 -22812 0 22808 -22809 22810 502 22813 0 c 1-1 --> 0 c (-b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ b^{251, 2}_0 ∧ -p_502) -> (-b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ -b^{251, 3}_0) c in CNF: c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ p_502 ∨ -b^{251, 3}_2 c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ p_502 ∨ -b^{251, 3}_1 c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ p_502 ∨ -b^{251, 3}_0 c in DIMACS: 22808 22809 -22810 502 -22811 0 22808 22809 -22810 502 -22812 0 22808 22809 -22810 502 -22813 0 c 0-1 --> -1 c (-b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ -b^{251, 2}_0 ∧ -p_502) -> ( b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ b^{251, 3}_0) c in CNF: c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ p_502 ∨ b^{251, 3}_2 c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ p_502 ∨ -b^{251, 3}_1 c b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ p_502 ∨ b^{251, 3}_0 c in DIMACS: 22808 22809 22810 502 22811 0 22808 22809 22810 502 -22812 0 22808 22809 22810 502 22813 0 c -1-1 --> -2 c ( b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ b^{251, 2}_0 ∧ -p_502) -> ( b^{251, 3}_2 ∧ b^{251, 3}_1 ∧ -b^{251, 3}_0) c in CNF: c -b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ p_502 ∨ b^{251, 3}_2 c -b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ p_502 ∨ b^{251, 3}_1 c -b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ p_502 ∨ -b^{251, 3}_0 c in DIMACS: -22808 22809 -22810 502 22811 0 -22808 22809 -22810 502 22812 0 -22808 22809 -22810 502 -22813 0 c -2-1 --> break c ( b^{251, 2}_2 ∧ b^{251, 2}_1 ∧ -b^{251, 2}_0 ∧ -p_502) -> break c in CNF: c -b^{251, 2}_2 ∨ -b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ p_502 ∨ break c in DIMACS: -22808 -22809 22810 502 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{251, 2}_2 ∧ -b^{251, 2}_1 ∧ -b^{251, 2}_0 ∧ true) c in CNF: c -b^{251, 2}_2 ∨ b^{251, 2}_1 ∨ b^{251, 2}_0 ∨ false c in DIMACS: -22808 22809 22810 0 c 3 does not represent an automaton state. c -(-b^{251, 2}_2 ∧ b^{251, 2}_1 ∧ b^{251, 2}_0 ∧ true) c in CNF: c b^{251, 2}_2 ∨ -b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ false c in DIMACS: 22808 -22809 -22810 0 c -3 does not represent an automaton state. c -( b^{251, 2}_2 ∧ b^{251, 2}_1 ∧ b^{251, 2}_0 ∧ true) c in CNF: c -b^{251, 2}_2 ∨ -b^{251, 2}_1 ∨ -b^{251, 2}_0 ∨ false c in DIMACS: -22808 -22809 -22810 0 c i = 3 c -2+1 --> -1 c ( b^{251, 3}_2 ∧ b^{251, 3}_1 ∧ -b^{251, 3}_0 ∧ p_753) -> ( b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ b^{251, 4}_0) c in CNF: c -b^{251, 3}_2 ∨ -b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ -p_753 ∨ b^{251, 4}_2 c -b^{251, 3}_2 ∨ -b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ -p_753 ∨ -b^{251, 4}_1 c -b^{251, 3}_2 ∨ -b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ -p_753 ∨ b^{251, 4}_0 c in DIMACS: -22811 -22812 22813 -753 22814 0 -22811 -22812 22813 -753 -22815 0 -22811 -22812 22813 -753 22816 0 c -1+1 --> 0 c ( b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ b^{251, 3}_0 ∧ p_753) -> (-b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ -b^{251, 4}_0) c in CNF: c -b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ -p_753 ∨ -b^{251, 4}_2 c -b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ -p_753 ∨ -b^{251, 4}_1 c -b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ -p_753 ∨ -b^{251, 4}_0 c in DIMACS: -22811 22812 -22813 -753 -22814 0 -22811 22812 -22813 -753 -22815 0 -22811 22812 -22813 -753 -22816 0 c 0+1 --> 1 c (-b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ -b^{251, 3}_0 ∧ p_753) -> (-b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ b^{251, 4}_0) c in CNF: c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ -p_753 ∨ -b^{251, 4}_2 c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ -p_753 ∨ -b^{251, 4}_1 c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ -p_753 ∨ b^{251, 4}_0 c in DIMACS: 22811 22812 22813 -753 -22814 0 22811 22812 22813 -753 -22815 0 22811 22812 22813 -753 22816 0 c 1+1 --> 2 c (-b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ b^{251, 3}_0 ∧ p_753) -> (-b^{251, 4}_2 ∧ b^{251, 4}_1 ∧ -b^{251, 4}_0) c in CNF: c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ -p_753 ∨ -b^{251, 4}_2 c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ -p_753 ∨ b^{251, 4}_1 c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ -p_753 ∨ -b^{251, 4}_0 c in DIMACS: 22811 22812 -22813 -753 -22814 0 22811 22812 -22813 -753 22815 0 22811 22812 -22813 -753 -22816 0 c 2+1 --> break c (-b^{251, 3}_2 ∧ b^{251, 3}_1 ∧ -b^{251, 3}_0 ∧ p_753) -> break c in CNF: c b^{251, 3}_2 ∨ -b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ -p_753 ∨ break c in DIMACS: 22811 -22812 22813 -753 1162 0 c 2-1 --> 1 c (-b^{251, 3}_2 ∧ b^{251, 3}_1 ∧ -b^{251, 3}_0 ∧ -p_753) -> (-b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ b^{251, 4}_0) c in CNF: c b^{251, 3}_2 ∨ -b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ p_753 ∨ -b^{251, 4}_2 c b^{251, 3}_2 ∨ -b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ p_753 ∨ -b^{251, 4}_1 c b^{251, 3}_2 ∨ -b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ p_753 ∨ b^{251, 4}_0 c in DIMACS: 22811 -22812 22813 753 -22814 0 22811 -22812 22813 753 -22815 0 22811 -22812 22813 753 22816 0 c 1-1 --> 0 c (-b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ b^{251, 3}_0 ∧ -p_753) -> (-b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ -b^{251, 4}_0) c in CNF: c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ p_753 ∨ -b^{251, 4}_2 c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ p_753 ∨ -b^{251, 4}_1 c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ p_753 ∨ -b^{251, 4}_0 c in DIMACS: 22811 22812 -22813 753 -22814 0 22811 22812 -22813 753 -22815 0 22811 22812 -22813 753 -22816 0 c 0-1 --> -1 c (-b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ -b^{251, 3}_0 ∧ -p_753) -> ( b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ b^{251, 4}_0) c in CNF: c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ p_753 ∨ b^{251, 4}_2 c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ p_753 ∨ -b^{251, 4}_1 c b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ p_753 ∨ b^{251, 4}_0 c in DIMACS: 22811 22812 22813 753 22814 0 22811 22812 22813 753 -22815 0 22811 22812 22813 753 22816 0 c -1-1 --> -2 c ( b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ b^{251, 3}_0 ∧ -p_753) -> ( b^{251, 4}_2 ∧ b^{251, 4}_1 ∧ -b^{251, 4}_0) c in CNF: c -b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ p_753 ∨ b^{251, 4}_2 c -b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ p_753 ∨ b^{251, 4}_1 c -b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ p_753 ∨ -b^{251, 4}_0 c in DIMACS: -22811 22812 -22813 753 22814 0 -22811 22812 -22813 753 22815 0 -22811 22812 -22813 753 -22816 0 c -2-1 --> break c ( b^{251, 3}_2 ∧ b^{251, 3}_1 ∧ -b^{251, 3}_0 ∧ -p_753) -> break c in CNF: c -b^{251, 3}_2 ∨ -b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ p_753 ∨ break c in DIMACS: -22811 -22812 22813 753 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{251, 3}_2 ∧ -b^{251, 3}_1 ∧ -b^{251, 3}_0 ∧ true) c in CNF: c -b^{251, 3}_2 ∨ b^{251, 3}_1 ∨ b^{251, 3}_0 ∨ false c in DIMACS: -22811 22812 22813 0 c 3 does not represent an automaton state. c -(-b^{251, 3}_2 ∧ b^{251, 3}_1 ∧ b^{251, 3}_0 ∧ true) c in CNF: c b^{251, 3}_2 ∨ -b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ false c in DIMACS: 22811 -22812 -22813 0 c -3 does not represent an automaton state. c -( b^{251, 3}_2 ∧ b^{251, 3}_1 ∧ b^{251, 3}_0 ∧ true) c in CNF: c -b^{251, 3}_2 ∨ -b^{251, 3}_1 ∨ -b^{251, 3}_0 ∨ false c in DIMACS: -22811 -22812 -22813 0 c i = 4 c -2+1 --> -1 c ( b^{251, 4}_2 ∧ b^{251, 4}_1 ∧ -b^{251, 4}_0 ∧ p_1004) -> ( b^{251, 5}_2 ∧ -b^{251, 5}_1 ∧ b^{251, 5}_0) c in CNF: c -b^{251, 4}_2 ∨ -b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ -p_1004 ∨ b^{251, 5}_2 c -b^{251, 4}_2 ∨ -b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ -p_1004 ∨ -b^{251, 5}_1 c -b^{251, 4}_2 ∨ -b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ -p_1004 ∨ b^{251, 5}_0 c in DIMACS: -22814 -22815 22816 -1004 22817 0 -22814 -22815 22816 -1004 -22818 0 -22814 -22815 22816 -1004 22819 0 c -1+1 --> 0 c ( b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ b^{251, 4}_0 ∧ p_1004) -> (-b^{251, 5}_2 ∧ -b^{251, 5}_1 ∧ -b^{251, 5}_0) c in CNF: c -b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ -p_1004 ∨ -b^{251, 5}_2 c -b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ -p_1004 ∨ -b^{251, 5}_1 c -b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ -p_1004 ∨ -b^{251, 5}_0 c in DIMACS: -22814 22815 -22816 -1004 -22817 0 -22814 22815 -22816 -1004 -22818 0 -22814 22815 -22816 -1004 -22819 0 c 0+1 --> 1 c (-b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ -b^{251, 4}_0 ∧ p_1004) -> (-b^{251, 5}_2 ∧ -b^{251, 5}_1 ∧ b^{251, 5}_0) c in CNF: c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ -p_1004 ∨ -b^{251, 5}_2 c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ -p_1004 ∨ -b^{251, 5}_1 c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ -p_1004 ∨ b^{251, 5}_0 c in DIMACS: 22814 22815 22816 -1004 -22817 0 22814 22815 22816 -1004 -22818 0 22814 22815 22816 -1004 22819 0 c 1+1 --> 2 c (-b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ b^{251, 4}_0 ∧ p_1004) -> (-b^{251, 5}_2 ∧ b^{251, 5}_1 ∧ -b^{251, 5}_0) c in CNF: c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ -p_1004 ∨ -b^{251, 5}_2 c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ -p_1004 ∨ b^{251, 5}_1 c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ -p_1004 ∨ -b^{251, 5}_0 c in DIMACS: 22814 22815 -22816 -1004 -22817 0 22814 22815 -22816 -1004 22818 0 22814 22815 -22816 -1004 -22819 0 c 2+1 --> break c (-b^{251, 4}_2 ∧ b^{251, 4}_1 ∧ -b^{251, 4}_0 ∧ p_1004) -> break c in CNF: c b^{251, 4}_2 ∨ -b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ -p_1004 ∨ break c in DIMACS: 22814 -22815 22816 -1004 1162 0 c 2-1 --> 1 c (-b^{251, 4}_2 ∧ b^{251, 4}_1 ∧ -b^{251, 4}_0 ∧ -p_1004) -> (-b^{251, 5}_2 ∧ -b^{251, 5}_1 ∧ b^{251, 5}_0) c in CNF: c b^{251, 4}_2 ∨ -b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ p_1004 ∨ -b^{251, 5}_2 c b^{251, 4}_2 ∨ -b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ p_1004 ∨ -b^{251, 5}_1 c b^{251, 4}_2 ∨ -b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ p_1004 ∨ b^{251, 5}_0 c in DIMACS: 22814 -22815 22816 1004 -22817 0 22814 -22815 22816 1004 -22818 0 22814 -22815 22816 1004 22819 0 c 1-1 --> 0 c (-b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ b^{251, 4}_0 ∧ -p_1004) -> (-b^{251, 5}_2 ∧ -b^{251, 5}_1 ∧ -b^{251, 5}_0) c in CNF: c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ p_1004 ∨ -b^{251, 5}_2 c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ p_1004 ∨ -b^{251, 5}_1 c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ p_1004 ∨ -b^{251, 5}_0 c in DIMACS: 22814 22815 -22816 1004 -22817 0 22814 22815 -22816 1004 -22818 0 22814 22815 -22816 1004 -22819 0 c 0-1 --> -1 c (-b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ -b^{251, 4}_0 ∧ -p_1004) -> ( b^{251, 5}_2 ∧ -b^{251, 5}_1 ∧ b^{251, 5}_0) c in CNF: c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ p_1004 ∨ b^{251, 5}_2 c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ p_1004 ∨ -b^{251, 5}_1 c b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ p_1004 ∨ b^{251, 5}_0 c in DIMACS: 22814 22815 22816 1004 22817 0 22814 22815 22816 1004 -22818 0 22814 22815 22816 1004 22819 0 c -1-1 --> -2 c ( b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ b^{251, 4}_0 ∧ -p_1004) -> ( b^{251, 5}_2 ∧ b^{251, 5}_1 ∧ -b^{251, 5}_0) c in CNF: c -b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ p_1004 ∨ b^{251, 5}_2 c -b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ p_1004 ∨ b^{251, 5}_1 c -b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ p_1004 ∨ -b^{251, 5}_0 c in DIMACS: -22814 22815 -22816 1004 22817 0 -22814 22815 -22816 1004 22818 0 -22814 22815 -22816 1004 -22819 0 c -2-1 --> break c ( b^{251, 4}_2 ∧ b^{251, 4}_1 ∧ -b^{251, 4}_0 ∧ -p_1004) -> break c in CNF: c -b^{251, 4}_2 ∨ -b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ p_1004 ∨ break c in DIMACS: -22814 -22815 22816 1004 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{251, 4}_2 ∧ -b^{251, 4}_1 ∧ -b^{251, 4}_0 ∧ true) c in CNF: c -b^{251, 4}_2 ∨ b^{251, 4}_1 ∨ b^{251, 4}_0 ∨ false c in DIMACS: -22814 22815 22816 0 c 3 does not represent an automaton state. c -(-b^{251, 4}_2 ∧ b^{251, 4}_1 ∧ b^{251, 4}_0 ∧ true) c in CNF: c b^{251, 4}_2 ∨ -b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ false c in DIMACS: 22814 -22815 -22816 0 c -3 does not represent an automaton state. c -( b^{251, 4}_2 ∧ b^{251, 4}_1 ∧ b^{251, 4}_0 ∧ true) c in CNF: c -b^{251, 4}_2 ∨ -b^{251, 4}_1 ∨ -b^{251, 4}_0 ∨ false c in DIMACS: -22814 -22815 -22816 0 c INIT for k = 252 c -b^{252, 1}_2 c -b^{252, 1}_1 c -b^{252, 1}_0 c in DIMACS: -22820 0 -22821 0 -22822 0 c Transitions for k = 252 c i = 1 c -2+1 --> -1 c ( b^{252, 1}_2 ∧ b^{252, 1}_1 ∧ -b^{252, 1}_0 ∧ p_252) -> ( b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ b^{252, 2}_0) c in CNF: c -b^{252, 1}_2 ∨ -b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ -p_252 ∨ b^{252, 2}_2 c -b^{252, 1}_2 ∨ -b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ -p_252 ∨ -b^{252, 2}_1 c -b^{252, 1}_2 ∨ -b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ -p_252 ∨ b^{252, 2}_0 c in DIMACS: -22820 -22821 22822 -252 22823 0 -22820 -22821 22822 -252 -22824 0 -22820 -22821 22822 -252 22825 0 c -1+1 --> 0 c ( b^{252, 1}_2 ∧ -b^{252, 1}_1 ∧ b^{252, 1}_0 ∧ p_252) -> (-b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ -b^{252, 2}_0) c in CNF: c -b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ -p_252 ∨ -b^{252, 2}_2 c -b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ -p_252 ∨ -b^{252, 2}_1 c -b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ -p_252 ∨ -b^{252, 2}_0 c in DIMACS: -22820 22821 -22822 -252 -22823 0 -22820 22821 -22822 -252 -22824 0 -22820 22821 -22822 -252 -22825 0 c 0+1 --> 1 c (-b^{252, 1}_2 ∧ -b^{252, 1}_1 ∧ -b^{252, 1}_0 ∧ p_252) -> (-b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ b^{252, 2}_0) c in CNF: c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ -p_252 ∨ -b^{252, 2}_2 c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ -p_252 ∨ -b^{252, 2}_1 c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ -p_252 ∨ b^{252, 2}_0 c in DIMACS: 22820 22821 22822 -252 -22823 0 22820 22821 22822 -252 -22824 0 22820 22821 22822 -252 22825 0 c 1+1 --> 2 c (-b^{252, 1}_2 ∧ -b^{252, 1}_1 ∧ b^{252, 1}_0 ∧ p_252) -> (-b^{252, 2}_2 ∧ b^{252, 2}_1 ∧ -b^{252, 2}_0) c in CNF: c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ -p_252 ∨ -b^{252, 2}_2 c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ -p_252 ∨ b^{252, 2}_1 c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ -p_252 ∨ -b^{252, 2}_0 c in DIMACS: 22820 22821 -22822 -252 -22823 0 22820 22821 -22822 -252 22824 0 22820 22821 -22822 -252 -22825 0 c 2+1 --> break c (-b^{252, 1}_2 ∧ b^{252, 1}_1 ∧ -b^{252, 1}_0 ∧ p_252) -> break c in CNF: c b^{252, 1}_2 ∨ -b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ -p_252 ∨ break c in DIMACS: 22820 -22821 22822 -252 1162 0 c 2-1 --> 1 c (-b^{252, 1}_2 ∧ b^{252, 1}_1 ∧ -b^{252, 1}_0 ∧ -p_252) -> (-b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ b^{252, 2}_0) c in CNF: c b^{252, 1}_2 ∨ -b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ p_252 ∨ -b^{252, 2}_2 c b^{252, 1}_2 ∨ -b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ p_252 ∨ -b^{252, 2}_1 c b^{252, 1}_2 ∨ -b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ p_252 ∨ b^{252, 2}_0 c in DIMACS: 22820 -22821 22822 252 -22823 0 22820 -22821 22822 252 -22824 0 22820 -22821 22822 252 22825 0 c 1-1 --> 0 c (-b^{252, 1}_2 ∧ -b^{252, 1}_1 ∧ b^{252, 1}_0 ∧ -p_252) -> (-b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ -b^{252, 2}_0) c in CNF: c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ p_252 ∨ -b^{252, 2}_2 c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ p_252 ∨ -b^{252, 2}_1 c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ p_252 ∨ -b^{252, 2}_0 c in DIMACS: 22820 22821 -22822 252 -22823 0 22820 22821 -22822 252 -22824 0 22820 22821 -22822 252 -22825 0 c 0-1 --> -1 c (-b^{252, 1}_2 ∧ -b^{252, 1}_1 ∧ -b^{252, 1}_0 ∧ -p_252) -> ( b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ b^{252, 2}_0) c in CNF: c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ p_252 ∨ b^{252, 2}_2 c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ p_252 ∨ -b^{252, 2}_1 c b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ p_252 ∨ b^{252, 2}_0 c in DIMACS: 22820 22821 22822 252 22823 0 22820 22821 22822 252 -22824 0 22820 22821 22822 252 22825 0 c -1-1 --> -2 c ( b^{252, 1}_2 ∧ -b^{252, 1}_1 ∧ b^{252, 1}_0 ∧ -p_252) -> ( b^{252, 2}_2 ∧ b^{252, 2}_1 ∧ -b^{252, 2}_0) c in CNF: c -b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ p_252 ∨ b^{252, 2}_2 c -b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ p_252 ∨ b^{252, 2}_1 c -b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ p_252 ∨ -b^{252, 2}_0 c in DIMACS: -22820 22821 -22822 252 22823 0 -22820 22821 -22822 252 22824 0 -22820 22821 -22822 252 -22825 0 c -2-1 --> break c ( b^{252, 1}_2 ∧ b^{252, 1}_1 ∧ -b^{252, 1}_0 ∧ -p_252) -> break c in CNF: c -b^{252, 1}_2 ∨ -b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ p_252 ∨ break c in DIMACS: -22820 -22821 22822 252 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{252, 1}_2 ∧ -b^{252, 1}_1 ∧ -b^{252, 1}_0 ∧ true) c in CNF: c -b^{252, 1}_2 ∨ b^{252, 1}_1 ∨ b^{252, 1}_0 ∨ false c in DIMACS: -22820 22821 22822 0 c 3 does not represent an automaton state. c -(-b^{252, 1}_2 ∧ b^{252, 1}_1 ∧ b^{252, 1}_0 ∧ true) c in CNF: c b^{252, 1}_2 ∨ -b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ false c in DIMACS: 22820 -22821 -22822 0 c -3 does not represent an automaton state. c -( b^{252, 1}_2 ∧ b^{252, 1}_1 ∧ b^{252, 1}_0 ∧ true) c in CNF: c -b^{252, 1}_2 ∨ -b^{252, 1}_1 ∨ -b^{252, 1}_0 ∨ false c in DIMACS: -22820 -22821 -22822 0 c i = 2 c -2+1 --> -1 c ( b^{252, 2}_2 ∧ b^{252, 2}_1 ∧ -b^{252, 2}_0 ∧ p_504) -> ( b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ b^{252, 3}_0) c in CNF: c -b^{252, 2}_2 ∨ -b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ -p_504 ∨ b^{252, 3}_2 c -b^{252, 2}_2 ∨ -b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ -p_504 ∨ -b^{252, 3}_1 c -b^{252, 2}_2 ∨ -b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ -p_504 ∨ b^{252, 3}_0 c in DIMACS: -22823 -22824 22825 -504 22826 0 -22823 -22824 22825 -504 -22827 0 -22823 -22824 22825 -504 22828 0 c -1+1 --> 0 c ( b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ b^{252, 2}_0 ∧ p_504) -> (-b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ -b^{252, 3}_0) c in CNF: c -b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ -p_504 ∨ -b^{252, 3}_2 c -b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ -p_504 ∨ -b^{252, 3}_1 c -b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ -p_504 ∨ -b^{252, 3}_0 c in DIMACS: -22823 22824 -22825 -504 -22826 0 -22823 22824 -22825 -504 -22827 0 -22823 22824 -22825 -504 -22828 0 c 0+1 --> 1 c (-b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ -b^{252, 2}_0 ∧ p_504) -> (-b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ b^{252, 3}_0) c in CNF: c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ -p_504 ∨ -b^{252, 3}_2 c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ -p_504 ∨ -b^{252, 3}_1 c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ -p_504 ∨ b^{252, 3}_0 c in DIMACS: 22823 22824 22825 -504 -22826 0 22823 22824 22825 -504 -22827 0 22823 22824 22825 -504 22828 0 c 1+1 --> 2 c (-b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ b^{252, 2}_0 ∧ p_504) -> (-b^{252, 3}_2 ∧ b^{252, 3}_1 ∧ -b^{252, 3}_0) c in CNF: c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ -p_504 ∨ -b^{252, 3}_2 c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ -p_504 ∨ b^{252, 3}_1 c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ -p_504 ∨ -b^{252, 3}_0 c in DIMACS: 22823 22824 -22825 -504 -22826 0 22823 22824 -22825 -504 22827 0 22823 22824 -22825 -504 -22828 0 c 2+1 --> break c (-b^{252, 2}_2 ∧ b^{252, 2}_1 ∧ -b^{252, 2}_0 ∧ p_504) -> break c in CNF: c b^{252, 2}_2 ∨ -b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ -p_504 ∨ break c in DIMACS: 22823 -22824 22825 -504 1162 0 c 2-1 --> 1 c (-b^{252, 2}_2 ∧ b^{252, 2}_1 ∧ -b^{252, 2}_0 ∧ -p_504) -> (-b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ b^{252, 3}_0) c in CNF: c b^{252, 2}_2 ∨ -b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ p_504 ∨ -b^{252, 3}_2 c b^{252, 2}_2 ∨ -b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ p_504 ∨ -b^{252, 3}_1 c b^{252, 2}_2 ∨ -b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ p_504 ∨ b^{252, 3}_0 c in DIMACS: 22823 -22824 22825 504 -22826 0 22823 -22824 22825 504 -22827 0 22823 -22824 22825 504 22828 0 c 1-1 --> 0 c (-b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ b^{252, 2}_0 ∧ -p_504) -> (-b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ -b^{252, 3}_0) c in CNF: c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ p_504 ∨ -b^{252, 3}_2 c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ p_504 ∨ -b^{252, 3}_1 c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ p_504 ∨ -b^{252, 3}_0 c in DIMACS: 22823 22824 -22825 504 -22826 0 22823 22824 -22825 504 -22827 0 22823 22824 -22825 504 -22828 0 c 0-1 --> -1 c (-b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ -b^{252, 2}_0 ∧ -p_504) -> ( b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ b^{252, 3}_0) c in CNF: c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ p_504 ∨ b^{252, 3}_2 c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ p_504 ∨ -b^{252, 3}_1 c b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ p_504 ∨ b^{252, 3}_0 c in DIMACS: 22823 22824 22825 504 22826 0 22823 22824 22825 504 -22827 0 22823 22824 22825 504 22828 0 c -1-1 --> -2 c ( b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ b^{252, 2}_0 ∧ -p_504) -> ( b^{252, 3}_2 ∧ b^{252, 3}_1 ∧ -b^{252, 3}_0) c in CNF: c -b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ p_504 ∨ b^{252, 3}_2 c -b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ p_504 ∨ b^{252, 3}_1 c -b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ p_504 ∨ -b^{252, 3}_0 c in DIMACS: -22823 22824 -22825 504 22826 0 -22823 22824 -22825 504 22827 0 -22823 22824 -22825 504 -22828 0 c -2-1 --> break c ( b^{252, 2}_2 ∧ b^{252, 2}_1 ∧ -b^{252, 2}_0 ∧ -p_504) -> break c in CNF: c -b^{252, 2}_2 ∨ -b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ p_504 ∨ break c in DIMACS: -22823 -22824 22825 504 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{252, 2}_2 ∧ -b^{252, 2}_1 ∧ -b^{252, 2}_0 ∧ true) c in CNF: c -b^{252, 2}_2 ∨ b^{252, 2}_1 ∨ b^{252, 2}_0 ∨ false c in DIMACS: -22823 22824 22825 0 c 3 does not represent an automaton state. c -(-b^{252, 2}_2 ∧ b^{252, 2}_1 ∧ b^{252, 2}_0 ∧ true) c in CNF: c b^{252, 2}_2 ∨ -b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ false c in DIMACS: 22823 -22824 -22825 0 c -3 does not represent an automaton state. c -( b^{252, 2}_2 ∧ b^{252, 2}_1 ∧ b^{252, 2}_0 ∧ true) c in CNF: c -b^{252, 2}_2 ∨ -b^{252, 2}_1 ∨ -b^{252, 2}_0 ∨ false c in DIMACS: -22823 -22824 -22825 0 c i = 3 c -2+1 --> -1 c ( b^{252, 3}_2 ∧ b^{252, 3}_1 ∧ -b^{252, 3}_0 ∧ p_756) -> ( b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ b^{252, 4}_0) c in CNF: c -b^{252, 3}_2 ∨ -b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ -p_756 ∨ b^{252, 4}_2 c -b^{252, 3}_2 ∨ -b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ -p_756 ∨ -b^{252, 4}_1 c -b^{252, 3}_2 ∨ -b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ -p_756 ∨ b^{252, 4}_0 c in DIMACS: -22826 -22827 22828 -756 22829 0 -22826 -22827 22828 -756 -22830 0 -22826 -22827 22828 -756 22831 0 c -1+1 --> 0 c ( b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ b^{252, 3}_0 ∧ p_756) -> (-b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ -b^{252, 4}_0) c in CNF: c -b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ -p_756 ∨ -b^{252, 4}_2 c -b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ -p_756 ∨ -b^{252, 4}_1 c -b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ -p_756 ∨ -b^{252, 4}_0 c in DIMACS: -22826 22827 -22828 -756 -22829 0 -22826 22827 -22828 -756 -22830 0 -22826 22827 -22828 -756 -22831 0 c 0+1 --> 1 c (-b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ -b^{252, 3}_0 ∧ p_756) -> (-b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ b^{252, 4}_0) c in CNF: c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ -p_756 ∨ -b^{252, 4}_2 c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ -p_756 ∨ -b^{252, 4}_1 c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ -p_756 ∨ b^{252, 4}_0 c in DIMACS: 22826 22827 22828 -756 -22829 0 22826 22827 22828 -756 -22830 0 22826 22827 22828 -756 22831 0 c 1+1 --> 2 c (-b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ b^{252, 3}_0 ∧ p_756) -> (-b^{252, 4}_2 ∧ b^{252, 4}_1 ∧ -b^{252, 4}_0) c in CNF: c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ -p_756 ∨ -b^{252, 4}_2 c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ -p_756 ∨ b^{252, 4}_1 c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ -p_756 ∨ -b^{252, 4}_0 c in DIMACS: 22826 22827 -22828 -756 -22829 0 22826 22827 -22828 -756 22830 0 22826 22827 -22828 -756 -22831 0 c 2+1 --> break c (-b^{252, 3}_2 ∧ b^{252, 3}_1 ∧ -b^{252, 3}_0 ∧ p_756) -> break c in CNF: c b^{252, 3}_2 ∨ -b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ -p_756 ∨ break c in DIMACS: 22826 -22827 22828 -756 1162 0 c 2-1 --> 1 c (-b^{252, 3}_2 ∧ b^{252, 3}_1 ∧ -b^{252, 3}_0 ∧ -p_756) -> (-b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ b^{252, 4}_0) c in CNF: c b^{252, 3}_2 ∨ -b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ p_756 ∨ -b^{252, 4}_2 c b^{252, 3}_2 ∨ -b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ p_756 ∨ -b^{252, 4}_1 c b^{252, 3}_2 ∨ -b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ p_756 ∨ b^{252, 4}_0 c in DIMACS: 22826 -22827 22828 756 -22829 0 22826 -22827 22828 756 -22830 0 22826 -22827 22828 756 22831 0 c 1-1 --> 0 c (-b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ b^{252, 3}_0 ∧ -p_756) -> (-b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ -b^{252, 4}_0) c in CNF: c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ p_756 ∨ -b^{252, 4}_2 c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ p_756 ∨ -b^{252, 4}_1 c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ p_756 ∨ -b^{252, 4}_0 c in DIMACS: 22826 22827 -22828 756 -22829 0 22826 22827 -22828 756 -22830 0 22826 22827 -22828 756 -22831 0 c 0-1 --> -1 c (-b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ -b^{252, 3}_0 ∧ -p_756) -> ( b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ b^{252, 4}_0) c in CNF: c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ p_756 ∨ b^{252, 4}_2 c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ p_756 ∨ -b^{252, 4}_1 c b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ p_756 ∨ b^{252, 4}_0 c in DIMACS: 22826 22827 22828 756 22829 0 22826 22827 22828 756 -22830 0 22826 22827 22828 756 22831 0 c -1-1 --> -2 c ( b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ b^{252, 3}_0 ∧ -p_756) -> ( b^{252, 4}_2 ∧ b^{252, 4}_1 ∧ -b^{252, 4}_0) c in CNF: c -b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ p_756 ∨ b^{252, 4}_2 c -b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ p_756 ∨ b^{252, 4}_1 c -b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ p_756 ∨ -b^{252, 4}_0 c in DIMACS: -22826 22827 -22828 756 22829 0 -22826 22827 -22828 756 22830 0 -22826 22827 -22828 756 -22831 0 c -2-1 --> break c ( b^{252, 3}_2 ∧ b^{252, 3}_1 ∧ -b^{252, 3}_0 ∧ -p_756) -> break c in CNF: c -b^{252, 3}_2 ∨ -b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ p_756 ∨ break c in DIMACS: -22826 -22827 22828 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{252, 3}_2 ∧ -b^{252, 3}_1 ∧ -b^{252, 3}_0 ∧ true) c in CNF: c -b^{252, 3}_2 ∨ b^{252, 3}_1 ∨ b^{252, 3}_0 ∨ false c in DIMACS: -22826 22827 22828 0 c 3 does not represent an automaton state. c -(-b^{252, 3}_2 ∧ b^{252, 3}_1 ∧ b^{252, 3}_0 ∧ true) c in CNF: c b^{252, 3}_2 ∨ -b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ false c in DIMACS: 22826 -22827 -22828 0 c -3 does not represent an automaton state. c -( b^{252, 3}_2 ∧ b^{252, 3}_1 ∧ b^{252, 3}_0 ∧ true) c in CNF: c -b^{252, 3}_2 ∨ -b^{252, 3}_1 ∨ -b^{252, 3}_0 ∨ false c in DIMACS: -22826 -22827 -22828 0 c i = 4 c -2+1 --> -1 c ( b^{252, 4}_2 ∧ b^{252, 4}_1 ∧ -b^{252, 4}_0 ∧ p_1008) -> ( b^{252, 5}_2 ∧ -b^{252, 5}_1 ∧ b^{252, 5}_0) c in CNF: c -b^{252, 4}_2 ∨ -b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ -p_1008 ∨ b^{252, 5}_2 c -b^{252, 4}_2 ∨ -b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ -p_1008 ∨ -b^{252, 5}_1 c -b^{252, 4}_2 ∨ -b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ -p_1008 ∨ b^{252, 5}_0 c in DIMACS: -22829 -22830 22831 -1008 22832 0 -22829 -22830 22831 -1008 -22833 0 -22829 -22830 22831 -1008 22834 0 c -1+1 --> 0 c ( b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ b^{252, 4}_0 ∧ p_1008) -> (-b^{252, 5}_2 ∧ -b^{252, 5}_1 ∧ -b^{252, 5}_0) c in CNF: c -b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ -p_1008 ∨ -b^{252, 5}_2 c -b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ -p_1008 ∨ -b^{252, 5}_1 c -b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ -p_1008 ∨ -b^{252, 5}_0 c in DIMACS: -22829 22830 -22831 -1008 -22832 0 -22829 22830 -22831 -1008 -22833 0 -22829 22830 -22831 -1008 -22834 0 c 0+1 --> 1 c (-b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ -b^{252, 4}_0 ∧ p_1008) -> (-b^{252, 5}_2 ∧ -b^{252, 5}_1 ∧ b^{252, 5}_0) c in CNF: c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ -p_1008 ∨ -b^{252, 5}_2 c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ -p_1008 ∨ -b^{252, 5}_1 c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ -p_1008 ∨ b^{252, 5}_0 c in DIMACS: 22829 22830 22831 -1008 -22832 0 22829 22830 22831 -1008 -22833 0 22829 22830 22831 -1008 22834 0 c 1+1 --> 2 c (-b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ b^{252, 4}_0 ∧ p_1008) -> (-b^{252, 5}_2 ∧ b^{252, 5}_1 ∧ -b^{252, 5}_0) c in CNF: c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ -p_1008 ∨ -b^{252, 5}_2 c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ -p_1008 ∨ b^{252, 5}_1 c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ -p_1008 ∨ -b^{252, 5}_0 c in DIMACS: 22829 22830 -22831 -1008 -22832 0 22829 22830 -22831 -1008 22833 0 22829 22830 -22831 -1008 -22834 0 c 2+1 --> break c (-b^{252, 4}_2 ∧ b^{252, 4}_1 ∧ -b^{252, 4}_0 ∧ p_1008) -> break c in CNF: c b^{252, 4}_2 ∨ -b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ -p_1008 ∨ break c in DIMACS: 22829 -22830 22831 -1008 1162 0 c 2-1 --> 1 c (-b^{252, 4}_2 ∧ b^{252, 4}_1 ∧ -b^{252, 4}_0 ∧ -p_1008) -> (-b^{252, 5}_2 ∧ -b^{252, 5}_1 ∧ b^{252, 5}_0) c in CNF: c b^{252, 4}_2 ∨ -b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ p_1008 ∨ -b^{252, 5}_2 c b^{252, 4}_2 ∨ -b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ p_1008 ∨ -b^{252, 5}_1 c b^{252, 4}_2 ∨ -b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ p_1008 ∨ b^{252, 5}_0 c in DIMACS: 22829 -22830 22831 1008 -22832 0 22829 -22830 22831 1008 -22833 0 22829 -22830 22831 1008 22834 0 c 1-1 --> 0 c (-b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ b^{252, 4}_0 ∧ -p_1008) -> (-b^{252, 5}_2 ∧ -b^{252, 5}_1 ∧ -b^{252, 5}_0) c in CNF: c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ p_1008 ∨ -b^{252, 5}_2 c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ p_1008 ∨ -b^{252, 5}_1 c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ p_1008 ∨ -b^{252, 5}_0 c in DIMACS: 22829 22830 -22831 1008 -22832 0 22829 22830 -22831 1008 -22833 0 22829 22830 -22831 1008 -22834 0 c 0-1 --> -1 c (-b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ -b^{252, 4}_0 ∧ -p_1008) -> ( b^{252, 5}_2 ∧ -b^{252, 5}_1 ∧ b^{252, 5}_0) c in CNF: c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ p_1008 ∨ b^{252, 5}_2 c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ p_1008 ∨ -b^{252, 5}_1 c b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ p_1008 ∨ b^{252, 5}_0 c in DIMACS: 22829 22830 22831 1008 22832 0 22829 22830 22831 1008 -22833 0 22829 22830 22831 1008 22834 0 c -1-1 --> -2 c ( b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ b^{252, 4}_0 ∧ -p_1008) -> ( b^{252, 5}_2 ∧ b^{252, 5}_1 ∧ -b^{252, 5}_0) c in CNF: c -b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ p_1008 ∨ b^{252, 5}_2 c -b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ p_1008 ∨ b^{252, 5}_1 c -b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ p_1008 ∨ -b^{252, 5}_0 c in DIMACS: -22829 22830 -22831 1008 22832 0 -22829 22830 -22831 1008 22833 0 -22829 22830 -22831 1008 -22834 0 c -2-1 --> break c ( b^{252, 4}_2 ∧ b^{252, 4}_1 ∧ -b^{252, 4}_0 ∧ -p_1008) -> break c in CNF: c -b^{252, 4}_2 ∨ -b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ p_1008 ∨ break c in DIMACS: -22829 -22830 22831 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{252, 4}_2 ∧ -b^{252, 4}_1 ∧ -b^{252, 4}_0 ∧ true) c in CNF: c -b^{252, 4}_2 ∨ b^{252, 4}_1 ∨ b^{252, 4}_0 ∨ false c in DIMACS: -22829 22830 22831 0 c 3 does not represent an automaton state. c -(-b^{252, 4}_2 ∧ b^{252, 4}_1 ∧ b^{252, 4}_0 ∧ true) c in CNF: c b^{252, 4}_2 ∨ -b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ false c in DIMACS: 22829 -22830 -22831 0 c -3 does not represent an automaton state. c -( b^{252, 4}_2 ∧ b^{252, 4}_1 ∧ b^{252, 4}_0 ∧ true) c in CNF: c -b^{252, 4}_2 ∨ -b^{252, 4}_1 ∨ -b^{252, 4}_0 ∨ false c in DIMACS: -22829 -22830 -22831 0 c INIT for k = 253 c -b^{253, 1}_2 c -b^{253, 1}_1 c -b^{253, 1}_0 c in DIMACS: -22835 0 -22836 0 -22837 0 c Transitions for k = 253 c i = 1 c -2+1 --> -1 c ( b^{253, 1}_2 ∧ b^{253, 1}_1 ∧ -b^{253, 1}_0 ∧ p_253) -> ( b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ b^{253, 2}_0) c in CNF: c -b^{253, 1}_2 ∨ -b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ -p_253 ∨ b^{253, 2}_2 c -b^{253, 1}_2 ∨ -b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ -p_253 ∨ -b^{253, 2}_1 c -b^{253, 1}_2 ∨ -b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ -p_253 ∨ b^{253, 2}_0 c in DIMACS: -22835 -22836 22837 -253 22838 0 -22835 -22836 22837 -253 -22839 0 -22835 -22836 22837 -253 22840 0 c -1+1 --> 0 c ( b^{253, 1}_2 ∧ -b^{253, 1}_1 ∧ b^{253, 1}_0 ∧ p_253) -> (-b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ -b^{253, 2}_0) c in CNF: c -b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ -p_253 ∨ -b^{253, 2}_2 c -b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ -p_253 ∨ -b^{253, 2}_1 c -b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ -p_253 ∨ -b^{253, 2}_0 c in DIMACS: -22835 22836 -22837 -253 -22838 0 -22835 22836 -22837 -253 -22839 0 -22835 22836 -22837 -253 -22840 0 c 0+1 --> 1 c (-b^{253, 1}_2 ∧ -b^{253, 1}_1 ∧ -b^{253, 1}_0 ∧ p_253) -> (-b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ b^{253, 2}_0) c in CNF: c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ -p_253 ∨ -b^{253, 2}_2 c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ -p_253 ∨ -b^{253, 2}_1 c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ -p_253 ∨ b^{253, 2}_0 c in DIMACS: 22835 22836 22837 -253 -22838 0 22835 22836 22837 -253 -22839 0 22835 22836 22837 -253 22840 0 c 1+1 --> 2 c (-b^{253, 1}_2 ∧ -b^{253, 1}_1 ∧ b^{253, 1}_0 ∧ p_253) -> (-b^{253, 2}_2 ∧ b^{253, 2}_1 ∧ -b^{253, 2}_0) c in CNF: c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ -p_253 ∨ -b^{253, 2}_2 c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ -p_253 ∨ b^{253, 2}_1 c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ -p_253 ∨ -b^{253, 2}_0 c in DIMACS: 22835 22836 -22837 -253 -22838 0 22835 22836 -22837 -253 22839 0 22835 22836 -22837 -253 -22840 0 c 2+1 --> break c (-b^{253, 1}_2 ∧ b^{253, 1}_1 ∧ -b^{253, 1}_0 ∧ p_253) -> break c in CNF: c b^{253, 1}_2 ∨ -b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ -p_253 ∨ break c in DIMACS: 22835 -22836 22837 -253 1162 0 c 2-1 --> 1 c (-b^{253, 1}_2 ∧ b^{253, 1}_1 ∧ -b^{253, 1}_0 ∧ -p_253) -> (-b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ b^{253, 2}_0) c in CNF: c b^{253, 1}_2 ∨ -b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ p_253 ∨ -b^{253, 2}_2 c b^{253, 1}_2 ∨ -b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ p_253 ∨ -b^{253, 2}_1 c b^{253, 1}_2 ∨ -b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ p_253 ∨ b^{253, 2}_0 c in DIMACS: 22835 -22836 22837 253 -22838 0 22835 -22836 22837 253 -22839 0 22835 -22836 22837 253 22840 0 c 1-1 --> 0 c (-b^{253, 1}_2 ∧ -b^{253, 1}_1 ∧ b^{253, 1}_0 ∧ -p_253) -> (-b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ -b^{253, 2}_0) c in CNF: c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ p_253 ∨ -b^{253, 2}_2 c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ p_253 ∨ -b^{253, 2}_1 c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ p_253 ∨ -b^{253, 2}_0 c in DIMACS: 22835 22836 -22837 253 -22838 0 22835 22836 -22837 253 -22839 0 22835 22836 -22837 253 -22840 0 c 0-1 --> -1 c (-b^{253, 1}_2 ∧ -b^{253, 1}_1 ∧ -b^{253, 1}_0 ∧ -p_253) -> ( b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ b^{253, 2}_0) c in CNF: c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ p_253 ∨ b^{253, 2}_2 c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ p_253 ∨ -b^{253, 2}_1 c b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ p_253 ∨ b^{253, 2}_0 c in DIMACS: 22835 22836 22837 253 22838 0 22835 22836 22837 253 -22839 0 22835 22836 22837 253 22840 0 c -1-1 --> -2 c ( b^{253, 1}_2 ∧ -b^{253, 1}_1 ∧ b^{253, 1}_0 ∧ -p_253) -> ( b^{253, 2}_2 ∧ b^{253, 2}_1 ∧ -b^{253, 2}_0) c in CNF: c -b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ p_253 ∨ b^{253, 2}_2 c -b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ p_253 ∨ b^{253, 2}_1 c -b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ p_253 ∨ -b^{253, 2}_0 c in DIMACS: -22835 22836 -22837 253 22838 0 -22835 22836 -22837 253 22839 0 -22835 22836 -22837 253 -22840 0 c -2-1 --> break c ( b^{253, 1}_2 ∧ b^{253, 1}_1 ∧ -b^{253, 1}_0 ∧ -p_253) -> break c in CNF: c -b^{253, 1}_2 ∨ -b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ p_253 ∨ break c in DIMACS: -22835 -22836 22837 253 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{253, 1}_2 ∧ -b^{253, 1}_1 ∧ -b^{253, 1}_0 ∧ true) c in CNF: c -b^{253, 1}_2 ∨ b^{253, 1}_1 ∨ b^{253, 1}_0 ∨ false c in DIMACS: -22835 22836 22837 0 c 3 does not represent an automaton state. c -(-b^{253, 1}_2 ∧ b^{253, 1}_1 ∧ b^{253, 1}_0 ∧ true) c in CNF: c b^{253, 1}_2 ∨ -b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ false c in DIMACS: 22835 -22836 -22837 0 c -3 does not represent an automaton state. c -( b^{253, 1}_2 ∧ b^{253, 1}_1 ∧ b^{253, 1}_0 ∧ true) c in CNF: c -b^{253, 1}_2 ∨ -b^{253, 1}_1 ∨ -b^{253, 1}_0 ∨ false c in DIMACS: -22835 -22836 -22837 0 c i = 2 c -2+1 --> -1 c ( b^{253, 2}_2 ∧ b^{253, 2}_1 ∧ -b^{253, 2}_0 ∧ p_506) -> ( b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ b^{253, 3}_0) c in CNF: c -b^{253, 2}_2 ∨ -b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ -p_506 ∨ b^{253, 3}_2 c -b^{253, 2}_2 ∨ -b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ -p_506 ∨ -b^{253, 3}_1 c -b^{253, 2}_2 ∨ -b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ -p_506 ∨ b^{253, 3}_0 c in DIMACS: -22838 -22839 22840 -506 22841 0 -22838 -22839 22840 -506 -22842 0 -22838 -22839 22840 -506 22843 0 c -1+1 --> 0 c ( b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ b^{253, 2}_0 ∧ p_506) -> (-b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ -b^{253, 3}_0) c in CNF: c -b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ -p_506 ∨ -b^{253, 3}_2 c -b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ -p_506 ∨ -b^{253, 3}_1 c -b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ -p_506 ∨ -b^{253, 3}_0 c in DIMACS: -22838 22839 -22840 -506 -22841 0 -22838 22839 -22840 -506 -22842 0 -22838 22839 -22840 -506 -22843 0 c 0+1 --> 1 c (-b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ -b^{253, 2}_0 ∧ p_506) -> (-b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ b^{253, 3}_0) c in CNF: c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ -p_506 ∨ -b^{253, 3}_2 c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ -p_506 ∨ -b^{253, 3}_1 c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ -p_506 ∨ b^{253, 3}_0 c in DIMACS: 22838 22839 22840 -506 -22841 0 22838 22839 22840 -506 -22842 0 22838 22839 22840 -506 22843 0 c 1+1 --> 2 c (-b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ b^{253, 2}_0 ∧ p_506) -> (-b^{253, 3}_2 ∧ b^{253, 3}_1 ∧ -b^{253, 3}_0) c in CNF: c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ -p_506 ∨ -b^{253, 3}_2 c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ -p_506 ∨ b^{253, 3}_1 c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ -p_506 ∨ -b^{253, 3}_0 c in DIMACS: 22838 22839 -22840 -506 -22841 0 22838 22839 -22840 -506 22842 0 22838 22839 -22840 -506 -22843 0 c 2+1 --> break c (-b^{253, 2}_2 ∧ b^{253, 2}_1 ∧ -b^{253, 2}_0 ∧ p_506) -> break c in CNF: c b^{253, 2}_2 ∨ -b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ -p_506 ∨ break c in DIMACS: 22838 -22839 22840 -506 1162 0 c 2-1 --> 1 c (-b^{253, 2}_2 ∧ b^{253, 2}_1 ∧ -b^{253, 2}_0 ∧ -p_506) -> (-b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ b^{253, 3}_0) c in CNF: c b^{253, 2}_2 ∨ -b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ p_506 ∨ -b^{253, 3}_2 c b^{253, 2}_2 ∨ -b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ p_506 ∨ -b^{253, 3}_1 c b^{253, 2}_2 ∨ -b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ p_506 ∨ b^{253, 3}_0 c in DIMACS: 22838 -22839 22840 506 -22841 0 22838 -22839 22840 506 -22842 0 22838 -22839 22840 506 22843 0 c 1-1 --> 0 c (-b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ b^{253, 2}_0 ∧ -p_506) -> (-b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ -b^{253, 3}_0) c in CNF: c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ p_506 ∨ -b^{253, 3}_2 c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ p_506 ∨ -b^{253, 3}_1 c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ p_506 ∨ -b^{253, 3}_0 c in DIMACS: 22838 22839 -22840 506 -22841 0 22838 22839 -22840 506 -22842 0 22838 22839 -22840 506 -22843 0 c 0-1 --> -1 c (-b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ -b^{253, 2}_0 ∧ -p_506) -> ( b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ b^{253, 3}_0) c in CNF: c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ p_506 ∨ b^{253, 3}_2 c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ p_506 ∨ -b^{253, 3}_1 c b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ p_506 ∨ b^{253, 3}_0 c in DIMACS: 22838 22839 22840 506 22841 0 22838 22839 22840 506 -22842 0 22838 22839 22840 506 22843 0 c -1-1 --> -2 c ( b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ b^{253, 2}_0 ∧ -p_506) -> ( b^{253, 3}_2 ∧ b^{253, 3}_1 ∧ -b^{253, 3}_0) c in CNF: c -b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ p_506 ∨ b^{253, 3}_2 c -b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ p_506 ∨ b^{253, 3}_1 c -b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ p_506 ∨ -b^{253, 3}_0 c in DIMACS: -22838 22839 -22840 506 22841 0 -22838 22839 -22840 506 22842 0 -22838 22839 -22840 506 -22843 0 c -2-1 --> break c ( b^{253, 2}_2 ∧ b^{253, 2}_1 ∧ -b^{253, 2}_0 ∧ -p_506) -> break c in CNF: c -b^{253, 2}_2 ∨ -b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ p_506 ∨ break c in DIMACS: -22838 -22839 22840 506 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{253, 2}_2 ∧ -b^{253, 2}_1 ∧ -b^{253, 2}_0 ∧ true) c in CNF: c -b^{253, 2}_2 ∨ b^{253, 2}_1 ∨ b^{253, 2}_0 ∨ false c in DIMACS: -22838 22839 22840 0 c 3 does not represent an automaton state. c -(-b^{253, 2}_2 ∧ b^{253, 2}_1 ∧ b^{253, 2}_0 ∧ true) c in CNF: c b^{253, 2}_2 ∨ -b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ false c in DIMACS: 22838 -22839 -22840 0 c -3 does not represent an automaton state. c -( b^{253, 2}_2 ∧ b^{253, 2}_1 ∧ b^{253, 2}_0 ∧ true) c in CNF: c -b^{253, 2}_2 ∨ -b^{253, 2}_1 ∨ -b^{253, 2}_0 ∨ false c in DIMACS: -22838 -22839 -22840 0 c i = 3 c -2+1 --> -1 c ( b^{253, 3}_2 ∧ b^{253, 3}_1 ∧ -b^{253, 3}_0 ∧ p_759) -> ( b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ b^{253, 4}_0) c in CNF: c -b^{253, 3}_2 ∨ -b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ -p_759 ∨ b^{253, 4}_2 c -b^{253, 3}_2 ∨ -b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ -p_759 ∨ -b^{253, 4}_1 c -b^{253, 3}_2 ∨ -b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ -p_759 ∨ b^{253, 4}_0 c in DIMACS: -22841 -22842 22843 -759 22844 0 -22841 -22842 22843 -759 -22845 0 -22841 -22842 22843 -759 22846 0 c -1+1 --> 0 c ( b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ b^{253, 3}_0 ∧ p_759) -> (-b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ -b^{253, 4}_0) c in CNF: c -b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ -p_759 ∨ -b^{253, 4}_2 c -b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ -p_759 ∨ -b^{253, 4}_1 c -b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ -p_759 ∨ -b^{253, 4}_0 c in DIMACS: -22841 22842 -22843 -759 -22844 0 -22841 22842 -22843 -759 -22845 0 -22841 22842 -22843 -759 -22846 0 c 0+1 --> 1 c (-b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ -b^{253, 3}_0 ∧ p_759) -> (-b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ b^{253, 4}_0) c in CNF: c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ -p_759 ∨ -b^{253, 4}_2 c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ -p_759 ∨ -b^{253, 4}_1 c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ -p_759 ∨ b^{253, 4}_0 c in DIMACS: 22841 22842 22843 -759 -22844 0 22841 22842 22843 -759 -22845 0 22841 22842 22843 -759 22846 0 c 1+1 --> 2 c (-b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ b^{253, 3}_0 ∧ p_759) -> (-b^{253, 4}_2 ∧ b^{253, 4}_1 ∧ -b^{253, 4}_0) c in CNF: c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ -p_759 ∨ -b^{253, 4}_2 c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ -p_759 ∨ b^{253, 4}_1 c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ -p_759 ∨ -b^{253, 4}_0 c in DIMACS: 22841 22842 -22843 -759 -22844 0 22841 22842 -22843 -759 22845 0 22841 22842 -22843 -759 -22846 0 c 2+1 --> break c (-b^{253, 3}_2 ∧ b^{253, 3}_1 ∧ -b^{253, 3}_0 ∧ p_759) -> break c in CNF: c b^{253, 3}_2 ∨ -b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ -p_759 ∨ break c in DIMACS: 22841 -22842 22843 -759 1162 0 c 2-1 --> 1 c (-b^{253, 3}_2 ∧ b^{253, 3}_1 ∧ -b^{253, 3}_0 ∧ -p_759) -> (-b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ b^{253, 4}_0) c in CNF: c b^{253, 3}_2 ∨ -b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ p_759 ∨ -b^{253, 4}_2 c b^{253, 3}_2 ∨ -b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ p_759 ∨ -b^{253, 4}_1 c b^{253, 3}_2 ∨ -b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ p_759 ∨ b^{253, 4}_0 c in DIMACS: 22841 -22842 22843 759 -22844 0 22841 -22842 22843 759 -22845 0 22841 -22842 22843 759 22846 0 c 1-1 --> 0 c (-b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ b^{253, 3}_0 ∧ -p_759) -> (-b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ -b^{253, 4}_0) c in CNF: c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ p_759 ∨ -b^{253, 4}_2 c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ p_759 ∨ -b^{253, 4}_1 c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ p_759 ∨ -b^{253, 4}_0 c in DIMACS: 22841 22842 -22843 759 -22844 0 22841 22842 -22843 759 -22845 0 22841 22842 -22843 759 -22846 0 c 0-1 --> -1 c (-b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ -b^{253, 3}_0 ∧ -p_759) -> ( b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ b^{253, 4}_0) c in CNF: c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ p_759 ∨ b^{253, 4}_2 c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ p_759 ∨ -b^{253, 4}_1 c b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ p_759 ∨ b^{253, 4}_0 c in DIMACS: 22841 22842 22843 759 22844 0 22841 22842 22843 759 -22845 0 22841 22842 22843 759 22846 0 c -1-1 --> -2 c ( b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ b^{253, 3}_0 ∧ -p_759) -> ( b^{253, 4}_2 ∧ b^{253, 4}_1 ∧ -b^{253, 4}_0) c in CNF: c -b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ p_759 ∨ b^{253, 4}_2 c -b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ p_759 ∨ b^{253, 4}_1 c -b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ p_759 ∨ -b^{253, 4}_0 c in DIMACS: -22841 22842 -22843 759 22844 0 -22841 22842 -22843 759 22845 0 -22841 22842 -22843 759 -22846 0 c -2-1 --> break c ( b^{253, 3}_2 ∧ b^{253, 3}_1 ∧ -b^{253, 3}_0 ∧ -p_759) -> break c in CNF: c -b^{253, 3}_2 ∨ -b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ p_759 ∨ break c in DIMACS: -22841 -22842 22843 759 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{253, 3}_2 ∧ -b^{253, 3}_1 ∧ -b^{253, 3}_0 ∧ true) c in CNF: c -b^{253, 3}_2 ∨ b^{253, 3}_1 ∨ b^{253, 3}_0 ∨ false c in DIMACS: -22841 22842 22843 0 c 3 does not represent an automaton state. c -(-b^{253, 3}_2 ∧ b^{253, 3}_1 ∧ b^{253, 3}_0 ∧ true) c in CNF: c b^{253, 3}_2 ∨ -b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ false c in DIMACS: 22841 -22842 -22843 0 c -3 does not represent an automaton state. c -( b^{253, 3}_2 ∧ b^{253, 3}_1 ∧ b^{253, 3}_0 ∧ true) c in CNF: c -b^{253, 3}_2 ∨ -b^{253, 3}_1 ∨ -b^{253, 3}_0 ∨ false c in DIMACS: -22841 -22842 -22843 0 c i = 4 c -2+1 --> -1 c ( b^{253, 4}_2 ∧ b^{253, 4}_1 ∧ -b^{253, 4}_0 ∧ p_1012) -> ( b^{253, 5}_2 ∧ -b^{253, 5}_1 ∧ b^{253, 5}_0) c in CNF: c -b^{253, 4}_2 ∨ -b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ -p_1012 ∨ b^{253, 5}_2 c -b^{253, 4}_2 ∨ -b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ -p_1012 ∨ -b^{253, 5}_1 c -b^{253, 4}_2 ∨ -b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ -p_1012 ∨ b^{253, 5}_0 c in DIMACS: -22844 -22845 22846 -1012 22847 0 -22844 -22845 22846 -1012 -22848 0 -22844 -22845 22846 -1012 22849 0 c -1+1 --> 0 c ( b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ b^{253, 4}_0 ∧ p_1012) -> (-b^{253, 5}_2 ∧ -b^{253, 5}_1 ∧ -b^{253, 5}_0) c in CNF: c -b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ -p_1012 ∨ -b^{253, 5}_2 c -b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ -p_1012 ∨ -b^{253, 5}_1 c -b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ -p_1012 ∨ -b^{253, 5}_0 c in DIMACS: -22844 22845 -22846 -1012 -22847 0 -22844 22845 -22846 -1012 -22848 0 -22844 22845 -22846 -1012 -22849 0 c 0+1 --> 1 c (-b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ -b^{253, 4}_0 ∧ p_1012) -> (-b^{253, 5}_2 ∧ -b^{253, 5}_1 ∧ b^{253, 5}_0) c in CNF: c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ -p_1012 ∨ -b^{253, 5}_2 c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ -p_1012 ∨ -b^{253, 5}_1 c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ -p_1012 ∨ b^{253, 5}_0 c in DIMACS: 22844 22845 22846 -1012 -22847 0 22844 22845 22846 -1012 -22848 0 22844 22845 22846 -1012 22849 0 c 1+1 --> 2 c (-b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ b^{253, 4}_0 ∧ p_1012) -> (-b^{253, 5}_2 ∧ b^{253, 5}_1 ∧ -b^{253, 5}_0) c in CNF: c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ -p_1012 ∨ -b^{253, 5}_2 c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ -p_1012 ∨ b^{253, 5}_1 c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ -p_1012 ∨ -b^{253, 5}_0 c in DIMACS: 22844 22845 -22846 -1012 -22847 0 22844 22845 -22846 -1012 22848 0 22844 22845 -22846 -1012 -22849 0 c 2+1 --> break c (-b^{253, 4}_2 ∧ b^{253, 4}_1 ∧ -b^{253, 4}_0 ∧ p_1012) -> break c in CNF: c b^{253, 4}_2 ∨ -b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ -p_1012 ∨ break c in DIMACS: 22844 -22845 22846 -1012 1162 0 c 2-1 --> 1 c (-b^{253, 4}_2 ∧ b^{253, 4}_1 ∧ -b^{253, 4}_0 ∧ -p_1012) -> (-b^{253, 5}_2 ∧ -b^{253, 5}_1 ∧ b^{253, 5}_0) c in CNF: c b^{253, 4}_2 ∨ -b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ p_1012 ∨ -b^{253, 5}_2 c b^{253, 4}_2 ∨ -b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ p_1012 ∨ -b^{253, 5}_1 c b^{253, 4}_2 ∨ -b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ p_1012 ∨ b^{253, 5}_0 c in DIMACS: 22844 -22845 22846 1012 -22847 0 22844 -22845 22846 1012 -22848 0 22844 -22845 22846 1012 22849 0 c 1-1 --> 0 c (-b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ b^{253, 4}_0 ∧ -p_1012) -> (-b^{253, 5}_2 ∧ -b^{253, 5}_1 ∧ -b^{253, 5}_0) c in CNF: c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ p_1012 ∨ -b^{253, 5}_2 c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ p_1012 ∨ -b^{253, 5}_1 c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ p_1012 ∨ -b^{253, 5}_0 c in DIMACS: 22844 22845 -22846 1012 -22847 0 22844 22845 -22846 1012 -22848 0 22844 22845 -22846 1012 -22849 0 c 0-1 --> -1 c (-b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ -b^{253, 4}_0 ∧ -p_1012) -> ( b^{253, 5}_2 ∧ -b^{253, 5}_1 ∧ b^{253, 5}_0) c in CNF: c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ p_1012 ∨ b^{253, 5}_2 c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ p_1012 ∨ -b^{253, 5}_1 c b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ p_1012 ∨ b^{253, 5}_0 c in DIMACS: 22844 22845 22846 1012 22847 0 22844 22845 22846 1012 -22848 0 22844 22845 22846 1012 22849 0 c -1-1 --> -2 c ( b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ b^{253, 4}_0 ∧ -p_1012) -> ( b^{253, 5}_2 ∧ b^{253, 5}_1 ∧ -b^{253, 5}_0) c in CNF: c -b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ p_1012 ∨ b^{253, 5}_2 c -b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ p_1012 ∨ b^{253, 5}_1 c -b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ p_1012 ∨ -b^{253, 5}_0 c in DIMACS: -22844 22845 -22846 1012 22847 0 -22844 22845 -22846 1012 22848 0 -22844 22845 -22846 1012 -22849 0 c -2-1 --> break c ( b^{253, 4}_2 ∧ b^{253, 4}_1 ∧ -b^{253, 4}_0 ∧ -p_1012) -> break c in CNF: c -b^{253, 4}_2 ∨ -b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ p_1012 ∨ break c in DIMACS: -22844 -22845 22846 1012 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{253, 4}_2 ∧ -b^{253, 4}_1 ∧ -b^{253, 4}_0 ∧ true) c in CNF: c -b^{253, 4}_2 ∨ b^{253, 4}_1 ∨ b^{253, 4}_0 ∨ false c in DIMACS: -22844 22845 22846 0 c 3 does not represent an automaton state. c -(-b^{253, 4}_2 ∧ b^{253, 4}_1 ∧ b^{253, 4}_0 ∧ true) c in CNF: c b^{253, 4}_2 ∨ -b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ false c in DIMACS: 22844 -22845 -22846 0 c -3 does not represent an automaton state. c -( b^{253, 4}_2 ∧ b^{253, 4}_1 ∧ b^{253, 4}_0 ∧ true) c in CNF: c -b^{253, 4}_2 ∨ -b^{253, 4}_1 ∨ -b^{253, 4}_0 ∨ false c in DIMACS: -22844 -22845 -22846 0 c INIT for k = 254 c -b^{254, 1}_2 c -b^{254, 1}_1 c -b^{254, 1}_0 c in DIMACS: -22850 0 -22851 0 -22852 0 c Transitions for k = 254 c i = 1 c -2+1 --> -1 c ( b^{254, 1}_2 ∧ b^{254, 1}_1 ∧ -b^{254, 1}_0 ∧ p_254) -> ( b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ b^{254, 2}_0) c in CNF: c -b^{254, 1}_2 ∨ -b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ -p_254 ∨ b^{254, 2}_2 c -b^{254, 1}_2 ∨ -b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ -p_254 ∨ -b^{254, 2}_1 c -b^{254, 1}_2 ∨ -b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ -p_254 ∨ b^{254, 2}_0 c in DIMACS: -22850 -22851 22852 -254 22853 0 -22850 -22851 22852 -254 -22854 0 -22850 -22851 22852 -254 22855 0 c -1+1 --> 0 c ( b^{254, 1}_2 ∧ -b^{254, 1}_1 ∧ b^{254, 1}_0 ∧ p_254) -> (-b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ -b^{254, 2}_0) c in CNF: c -b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ -p_254 ∨ -b^{254, 2}_2 c -b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ -p_254 ∨ -b^{254, 2}_1 c -b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ -p_254 ∨ -b^{254, 2}_0 c in DIMACS: -22850 22851 -22852 -254 -22853 0 -22850 22851 -22852 -254 -22854 0 -22850 22851 -22852 -254 -22855 0 c 0+1 --> 1 c (-b^{254, 1}_2 ∧ -b^{254, 1}_1 ∧ -b^{254, 1}_0 ∧ p_254) -> (-b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ b^{254, 2}_0) c in CNF: c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ -p_254 ∨ -b^{254, 2}_2 c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ -p_254 ∨ -b^{254, 2}_1 c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ -p_254 ∨ b^{254, 2}_0 c in DIMACS: 22850 22851 22852 -254 -22853 0 22850 22851 22852 -254 -22854 0 22850 22851 22852 -254 22855 0 c 1+1 --> 2 c (-b^{254, 1}_2 ∧ -b^{254, 1}_1 ∧ b^{254, 1}_0 ∧ p_254) -> (-b^{254, 2}_2 ∧ b^{254, 2}_1 ∧ -b^{254, 2}_0) c in CNF: c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ -p_254 ∨ -b^{254, 2}_2 c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ -p_254 ∨ b^{254, 2}_1 c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ -p_254 ∨ -b^{254, 2}_0 c in DIMACS: 22850 22851 -22852 -254 -22853 0 22850 22851 -22852 -254 22854 0 22850 22851 -22852 -254 -22855 0 c 2+1 --> break c (-b^{254, 1}_2 ∧ b^{254, 1}_1 ∧ -b^{254, 1}_0 ∧ p_254) -> break c in CNF: c b^{254, 1}_2 ∨ -b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ -p_254 ∨ break c in DIMACS: 22850 -22851 22852 -254 1162 0 c 2-1 --> 1 c (-b^{254, 1}_2 ∧ b^{254, 1}_1 ∧ -b^{254, 1}_0 ∧ -p_254) -> (-b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ b^{254, 2}_0) c in CNF: c b^{254, 1}_2 ∨ -b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ p_254 ∨ -b^{254, 2}_2 c b^{254, 1}_2 ∨ -b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ p_254 ∨ -b^{254, 2}_1 c b^{254, 1}_2 ∨ -b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ p_254 ∨ b^{254, 2}_0 c in DIMACS: 22850 -22851 22852 254 -22853 0 22850 -22851 22852 254 -22854 0 22850 -22851 22852 254 22855 0 c 1-1 --> 0 c (-b^{254, 1}_2 ∧ -b^{254, 1}_1 ∧ b^{254, 1}_0 ∧ -p_254) -> (-b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ -b^{254, 2}_0) c in CNF: c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ p_254 ∨ -b^{254, 2}_2 c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ p_254 ∨ -b^{254, 2}_1 c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ p_254 ∨ -b^{254, 2}_0 c in DIMACS: 22850 22851 -22852 254 -22853 0 22850 22851 -22852 254 -22854 0 22850 22851 -22852 254 -22855 0 c 0-1 --> -1 c (-b^{254, 1}_2 ∧ -b^{254, 1}_1 ∧ -b^{254, 1}_0 ∧ -p_254) -> ( b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ b^{254, 2}_0) c in CNF: c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ p_254 ∨ b^{254, 2}_2 c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ p_254 ∨ -b^{254, 2}_1 c b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ p_254 ∨ b^{254, 2}_0 c in DIMACS: 22850 22851 22852 254 22853 0 22850 22851 22852 254 -22854 0 22850 22851 22852 254 22855 0 c -1-1 --> -2 c ( b^{254, 1}_2 ∧ -b^{254, 1}_1 ∧ b^{254, 1}_0 ∧ -p_254) -> ( b^{254, 2}_2 ∧ b^{254, 2}_1 ∧ -b^{254, 2}_0) c in CNF: c -b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ p_254 ∨ b^{254, 2}_2 c -b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ p_254 ∨ b^{254, 2}_1 c -b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ p_254 ∨ -b^{254, 2}_0 c in DIMACS: -22850 22851 -22852 254 22853 0 -22850 22851 -22852 254 22854 0 -22850 22851 -22852 254 -22855 0 c -2-1 --> break c ( b^{254, 1}_2 ∧ b^{254, 1}_1 ∧ -b^{254, 1}_0 ∧ -p_254) -> break c in CNF: c -b^{254, 1}_2 ∨ -b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ p_254 ∨ break c in DIMACS: -22850 -22851 22852 254 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{254, 1}_2 ∧ -b^{254, 1}_1 ∧ -b^{254, 1}_0 ∧ true) c in CNF: c -b^{254, 1}_2 ∨ b^{254, 1}_1 ∨ b^{254, 1}_0 ∨ false c in DIMACS: -22850 22851 22852 0 c 3 does not represent an automaton state. c -(-b^{254, 1}_2 ∧ b^{254, 1}_1 ∧ b^{254, 1}_0 ∧ true) c in CNF: c b^{254, 1}_2 ∨ -b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ false c in DIMACS: 22850 -22851 -22852 0 c -3 does not represent an automaton state. c -( b^{254, 1}_2 ∧ b^{254, 1}_1 ∧ b^{254, 1}_0 ∧ true) c in CNF: c -b^{254, 1}_2 ∨ -b^{254, 1}_1 ∨ -b^{254, 1}_0 ∨ false c in DIMACS: -22850 -22851 -22852 0 c i = 2 c -2+1 --> -1 c ( b^{254, 2}_2 ∧ b^{254, 2}_1 ∧ -b^{254, 2}_0 ∧ p_508) -> ( b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ b^{254, 3}_0) c in CNF: c -b^{254, 2}_2 ∨ -b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ -p_508 ∨ b^{254, 3}_2 c -b^{254, 2}_2 ∨ -b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ -p_508 ∨ -b^{254, 3}_1 c -b^{254, 2}_2 ∨ -b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ -p_508 ∨ b^{254, 3}_0 c in DIMACS: -22853 -22854 22855 -508 22856 0 -22853 -22854 22855 -508 -22857 0 -22853 -22854 22855 -508 22858 0 c -1+1 --> 0 c ( b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ b^{254, 2}_0 ∧ p_508) -> (-b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ -b^{254, 3}_0) c in CNF: c -b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ -p_508 ∨ -b^{254, 3}_2 c -b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ -p_508 ∨ -b^{254, 3}_1 c -b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ -p_508 ∨ -b^{254, 3}_0 c in DIMACS: -22853 22854 -22855 -508 -22856 0 -22853 22854 -22855 -508 -22857 0 -22853 22854 -22855 -508 -22858 0 c 0+1 --> 1 c (-b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ -b^{254, 2}_0 ∧ p_508) -> (-b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ b^{254, 3}_0) c in CNF: c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ -p_508 ∨ -b^{254, 3}_2 c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ -p_508 ∨ -b^{254, 3}_1 c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ -p_508 ∨ b^{254, 3}_0 c in DIMACS: 22853 22854 22855 -508 -22856 0 22853 22854 22855 -508 -22857 0 22853 22854 22855 -508 22858 0 c 1+1 --> 2 c (-b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ b^{254, 2}_0 ∧ p_508) -> (-b^{254, 3}_2 ∧ b^{254, 3}_1 ∧ -b^{254, 3}_0) c in CNF: c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ -p_508 ∨ -b^{254, 3}_2 c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ -p_508 ∨ b^{254, 3}_1 c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ -p_508 ∨ -b^{254, 3}_0 c in DIMACS: 22853 22854 -22855 -508 -22856 0 22853 22854 -22855 -508 22857 0 22853 22854 -22855 -508 -22858 0 c 2+1 --> break c (-b^{254, 2}_2 ∧ b^{254, 2}_1 ∧ -b^{254, 2}_0 ∧ p_508) -> break c in CNF: c b^{254, 2}_2 ∨ -b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ -p_508 ∨ break c in DIMACS: 22853 -22854 22855 -508 1162 0 c 2-1 --> 1 c (-b^{254, 2}_2 ∧ b^{254, 2}_1 ∧ -b^{254, 2}_0 ∧ -p_508) -> (-b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ b^{254, 3}_0) c in CNF: c b^{254, 2}_2 ∨ -b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ p_508 ∨ -b^{254, 3}_2 c b^{254, 2}_2 ∨ -b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ p_508 ∨ -b^{254, 3}_1 c b^{254, 2}_2 ∨ -b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ p_508 ∨ b^{254, 3}_0 c in DIMACS: 22853 -22854 22855 508 -22856 0 22853 -22854 22855 508 -22857 0 22853 -22854 22855 508 22858 0 c 1-1 --> 0 c (-b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ b^{254, 2}_0 ∧ -p_508) -> (-b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ -b^{254, 3}_0) c in CNF: c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ p_508 ∨ -b^{254, 3}_2 c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ p_508 ∨ -b^{254, 3}_1 c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ p_508 ∨ -b^{254, 3}_0 c in DIMACS: 22853 22854 -22855 508 -22856 0 22853 22854 -22855 508 -22857 0 22853 22854 -22855 508 -22858 0 c 0-1 --> -1 c (-b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ -b^{254, 2}_0 ∧ -p_508) -> ( b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ b^{254, 3}_0) c in CNF: c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ p_508 ∨ b^{254, 3}_2 c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ p_508 ∨ -b^{254, 3}_1 c b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ p_508 ∨ b^{254, 3}_0 c in DIMACS: 22853 22854 22855 508 22856 0 22853 22854 22855 508 -22857 0 22853 22854 22855 508 22858 0 c -1-1 --> -2 c ( b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ b^{254, 2}_0 ∧ -p_508) -> ( b^{254, 3}_2 ∧ b^{254, 3}_1 ∧ -b^{254, 3}_0) c in CNF: c -b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ p_508 ∨ b^{254, 3}_2 c -b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ p_508 ∨ b^{254, 3}_1 c -b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ p_508 ∨ -b^{254, 3}_0 c in DIMACS: -22853 22854 -22855 508 22856 0 -22853 22854 -22855 508 22857 0 -22853 22854 -22855 508 -22858 0 c -2-1 --> break c ( b^{254, 2}_2 ∧ b^{254, 2}_1 ∧ -b^{254, 2}_0 ∧ -p_508) -> break c in CNF: c -b^{254, 2}_2 ∨ -b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ p_508 ∨ break c in DIMACS: -22853 -22854 22855 508 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{254, 2}_2 ∧ -b^{254, 2}_1 ∧ -b^{254, 2}_0 ∧ true) c in CNF: c -b^{254, 2}_2 ∨ b^{254, 2}_1 ∨ b^{254, 2}_0 ∨ false c in DIMACS: -22853 22854 22855 0 c 3 does not represent an automaton state. c -(-b^{254, 2}_2 ∧ b^{254, 2}_1 ∧ b^{254, 2}_0 ∧ true) c in CNF: c b^{254, 2}_2 ∨ -b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ false c in DIMACS: 22853 -22854 -22855 0 c -3 does not represent an automaton state. c -( b^{254, 2}_2 ∧ b^{254, 2}_1 ∧ b^{254, 2}_0 ∧ true) c in CNF: c -b^{254, 2}_2 ∨ -b^{254, 2}_1 ∨ -b^{254, 2}_0 ∨ false c in DIMACS: -22853 -22854 -22855 0 c i = 3 c -2+1 --> -1 c ( b^{254, 3}_2 ∧ b^{254, 3}_1 ∧ -b^{254, 3}_0 ∧ p_762) -> ( b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ b^{254, 4}_0) c in CNF: c -b^{254, 3}_2 ∨ -b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ -p_762 ∨ b^{254, 4}_2 c -b^{254, 3}_2 ∨ -b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ -p_762 ∨ -b^{254, 4}_1 c -b^{254, 3}_2 ∨ -b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ -p_762 ∨ b^{254, 4}_0 c in DIMACS: -22856 -22857 22858 -762 22859 0 -22856 -22857 22858 -762 -22860 0 -22856 -22857 22858 -762 22861 0 c -1+1 --> 0 c ( b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ b^{254, 3}_0 ∧ p_762) -> (-b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ -b^{254, 4}_0) c in CNF: c -b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ -p_762 ∨ -b^{254, 4}_2 c -b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ -p_762 ∨ -b^{254, 4}_1 c -b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ -p_762 ∨ -b^{254, 4}_0 c in DIMACS: -22856 22857 -22858 -762 -22859 0 -22856 22857 -22858 -762 -22860 0 -22856 22857 -22858 -762 -22861 0 c 0+1 --> 1 c (-b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ -b^{254, 3}_0 ∧ p_762) -> (-b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ b^{254, 4}_0) c in CNF: c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ -p_762 ∨ -b^{254, 4}_2 c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ -p_762 ∨ -b^{254, 4}_1 c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ -p_762 ∨ b^{254, 4}_0 c in DIMACS: 22856 22857 22858 -762 -22859 0 22856 22857 22858 -762 -22860 0 22856 22857 22858 -762 22861 0 c 1+1 --> 2 c (-b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ b^{254, 3}_0 ∧ p_762) -> (-b^{254, 4}_2 ∧ b^{254, 4}_1 ∧ -b^{254, 4}_0) c in CNF: c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ -p_762 ∨ -b^{254, 4}_2 c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ -p_762 ∨ b^{254, 4}_1 c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ -p_762 ∨ -b^{254, 4}_0 c in DIMACS: 22856 22857 -22858 -762 -22859 0 22856 22857 -22858 -762 22860 0 22856 22857 -22858 -762 -22861 0 c 2+1 --> break c (-b^{254, 3}_2 ∧ b^{254, 3}_1 ∧ -b^{254, 3}_0 ∧ p_762) -> break c in CNF: c b^{254, 3}_2 ∨ -b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ -p_762 ∨ break c in DIMACS: 22856 -22857 22858 -762 1162 0 c 2-1 --> 1 c (-b^{254, 3}_2 ∧ b^{254, 3}_1 ∧ -b^{254, 3}_0 ∧ -p_762) -> (-b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ b^{254, 4}_0) c in CNF: c b^{254, 3}_2 ∨ -b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ p_762 ∨ -b^{254, 4}_2 c b^{254, 3}_2 ∨ -b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ p_762 ∨ -b^{254, 4}_1 c b^{254, 3}_2 ∨ -b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ p_762 ∨ b^{254, 4}_0 c in DIMACS: 22856 -22857 22858 762 -22859 0 22856 -22857 22858 762 -22860 0 22856 -22857 22858 762 22861 0 c 1-1 --> 0 c (-b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ b^{254, 3}_0 ∧ -p_762) -> (-b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ -b^{254, 4}_0) c in CNF: c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ p_762 ∨ -b^{254, 4}_2 c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ p_762 ∨ -b^{254, 4}_1 c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ p_762 ∨ -b^{254, 4}_0 c in DIMACS: 22856 22857 -22858 762 -22859 0 22856 22857 -22858 762 -22860 0 22856 22857 -22858 762 -22861 0 c 0-1 --> -1 c (-b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ -b^{254, 3}_0 ∧ -p_762) -> ( b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ b^{254, 4}_0) c in CNF: c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ p_762 ∨ b^{254, 4}_2 c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ p_762 ∨ -b^{254, 4}_1 c b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ p_762 ∨ b^{254, 4}_0 c in DIMACS: 22856 22857 22858 762 22859 0 22856 22857 22858 762 -22860 0 22856 22857 22858 762 22861 0 c -1-1 --> -2 c ( b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ b^{254, 3}_0 ∧ -p_762) -> ( b^{254, 4}_2 ∧ b^{254, 4}_1 ∧ -b^{254, 4}_0) c in CNF: c -b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ p_762 ∨ b^{254, 4}_2 c -b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ p_762 ∨ b^{254, 4}_1 c -b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ p_762 ∨ -b^{254, 4}_0 c in DIMACS: -22856 22857 -22858 762 22859 0 -22856 22857 -22858 762 22860 0 -22856 22857 -22858 762 -22861 0 c -2-1 --> break c ( b^{254, 3}_2 ∧ b^{254, 3}_1 ∧ -b^{254, 3}_0 ∧ -p_762) -> break c in CNF: c -b^{254, 3}_2 ∨ -b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ p_762 ∨ break c in DIMACS: -22856 -22857 22858 762 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{254, 3}_2 ∧ -b^{254, 3}_1 ∧ -b^{254, 3}_0 ∧ true) c in CNF: c -b^{254, 3}_2 ∨ b^{254, 3}_1 ∨ b^{254, 3}_0 ∨ false c in DIMACS: -22856 22857 22858 0 c 3 does not represent an automaton state. c -(-b^{254, 3}_2 ∧ b^{254, 3}_1 ∧ b^{254, 3}_0 ∧ true) c in CNF: c b^{254, 3}_2 ∨ -b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ false c in DIMACS: 22856 -22857 -22858 0 c -3 does not represent an automaton state. c -( b^{254, 3}_2 ∧ b^{254, 3}_1 ∧ b^{254, 3}_0 ∧ true) c in CNF: c -b^{254, 3}_2 ∨ -b^{254, 3}_1 ∨ -b^{254, 3}_0 ∨ false c in DIMACS: -22856 -22857 -22858 0 c i = 4 c -2+1 --> -1 c ( b^{254, 4}_2 ∧ b^{254, 4}_1 ∧ -b^{254, 4}_0 ∧ p_1016) -> ( b^{254, 5}_2 ∧ -b^{254, 5}_1 ∧ b^{254, 5}_0) c in CNF: c -b^{254, 4}_2 ∨ -b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ -p_1016 ∨ b^{254, 5}_2 c -b^{254, 4}_2 ∨ -b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ -p_1016 ∨ -b^{254, 5}_1 c -b^{254, 4}_2 ∨ -b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ -p_1016 ∨ b^{254, 5}_0 c in DIMACS: -22859 -22860 22861 -1016 22862 0 -22859 -22860 22861 -1016 -22863 0 -22859 -22860 22861 -1016 22864 0 c -1+1 --> 0 c ( b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ b^{254, 4}_0 ∧ p_1016) -> (-b^{254, 5}_2 ∧ -b^{254, 5}_1 ∧ -b^{254, 5}_0) c in CNF: c -b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ -p_1016 ∨ -b^{254, 5}_2 c -b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ -p_1016 ∨ -b^{254, 5}_1 c -b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ -p_1016 ∨ -b^{254, 5}_0 c in DIMACS: -22859 22860 -22861 -1016 -22862 0 -22859 22860 -22861 -1016 -22863 0 -22859 22860 -22861 -1016 -22864 0 c 0+1 --> 1 c (-b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ -b^{254, 4}_0 ∧ p_1016) -> (-b^{254, 5}_2 ∧ -b^{254, 5}_1 ∧ b^{254, 5}_0) c in CNF: c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ -p_1016 ∨ -b^{254, 5}_2 c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ -p_1016 ∨ -b^{254, 5}_1 c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ -p_1016 ∨ b^{254, 5}_0 c in DIMACS: 22859 22860 22861 -1016 -22862 0 22859 22860 22861 -1016 -22863 0 22859 22860 22861 -1016 22864 0 c 1+1 --> 2 c (-b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ b^{254, 4}_0 ∧ p_1016) -> (-b^{254, 5}_2 ∧ b^{254, 5}_1 ∧ -b^{254, 5}_0) c in CNF: c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ -p_1016 ∨ -b^{254, 5}_2 c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ -p_1016 ∨ b^{254, 5}_1 c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ -p_1016 ∨ -b^{254, 5}_0 c in DIMACS: 22859 22860 -22861 -1016 -22862 0 22859 22860 -22861 -1016 22863 0 22859 22860 -22861 -1016 -22864 0 c 2+1 --> break c (-b^{254, 4}_2 ∧ b^{254, 4}_1 ∧ -b^{254, 4}_0 ∧ p_1016) -> break c in CNF: c b^{254, 4}_2 ∨ -b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ -p_1016 ∨ break c in DIMACS: 22859 -22860 22861 -1016 1162 0 c 2-1 --> 1 c (-b^{254, 4}_2 ∧ b^{254, 4}_1 ∧ -b^{254, 4}_0 ∧ -p_1016) -> (-b^{254, 5}_2 ∧ -b^{254, 5}_1 ∧ b^{254, 5}_0) c in CNF: c b^{254, 4}_2 ∨ -b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ p_1016 ∨ -b^{254, 5}_2 c b^{254, 4}_2 ∨ -b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ p_1016 ∨ -b^{254, 5}_1 c b^{254, 4}_2 ∨ -b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ p_1016 ∨ b^{254, 5}_0 c in DIMACS: 22859 -22860 22861 1016 -22862 0 22859 -22860 22861 1016 -22863 0 22859 -22860 22861 1016 22864 0 c 1-1 --> 0 c (-b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ b^{254, 4}_0 ∧ -p_1016) -> (-b^{254, 5}_2 ∧ -b^{254, 5}_1 ∧ -b^{254, 5}_0) c in CNF: c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ p_1016 ∨ -b^{254, 5}_2 c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ p_1016 ∨ -b^{254, 5}_1 c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ p_1016 ∨ -b^{254, 5}_0 c in DIMACS: 22859 22860 -22861 1016 -22862 0 22859 22860 -22861 1016 -22863 0 22859 22860 -22861 1016 -22864 0 c 0-1 --> -1 c (-b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ -b^{254, 4}_0 ∧ -p_1016) -> ( b^{254, 5}_2 ∧ -b^{254, 5}_1 ∧ b^{254, 5}_0) c in CNF: c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ p_1016 ∨ b^{254, 5}_2 c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ p_1016 ∨ -b^{254, 5}_1 c b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ p_1016 ∨ b^{254, 5}_0 c in DIMACS: 22859 22860 22861 1016 22862 0 22859 22860 22861 1016 -22863 0 22859 22860 22861 1016 22864 0 c -1-1 --> -2 c ( b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ b^{254, 4}_0 ∧ -p_1016) -> ( b^{254, 5}_2 ∧ b^{254, 5}_1 ∧ -b^{254, 5}_0) c in CNF: c -b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ p_1016 ∨ b^{254, 5}_2 c -b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ p_1016 ∨ b^{254, 5}_1 c -b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ p_1016 ∨ -b^{254, 5}_0 c in DIMACS: -22859 22860 -22861 1016 22862 0 -22859 22860 -22861 1016 22863 0 -22859 22860 -22861 1016 -22864 0 c -2-1 --> break c ( b^{254, 4}_2 ∧ b^{254, 4}_1 ∧ -b^{254, 4}_0 ∧ -p_1016) -> break c in CNF: c -b^{254, 4}_2 ∨ -b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ p_1016 ∨ break c in DIMACS: -22859 -22860 22861 1016 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{254, 4}_2 ∧ -b^{254, 4}_1 ∧ -b^{254, 4}_0 ∧ true) c in CNF: c -b^{254, 4}_2 ∨ b^{254, 4}_1 ∨ b^{254, 4}_0 ∨ false c in DIMACS: -22859 22860 22861 0 c 3 does not represent an automaton state. c -(-b^{254, 4}_2 ∧ b^{254, 4}_1 ∧ b^{254, 4}_0 ∧ true) c in CNF: c b^{254, 4}_2 ∨ -b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ false c in DIMACS: 22859 -22860 -22861 0 c -3 does not represent an automaton state. c -( b^{254, 4}_2 ∧ b^{254, 4}_1 ∧ b^{254, 4}_0 ∧ true) c in CNF: c -b^{254, 4}_2 ∨ -b^{254, 4}_1 ∨ -b^{254, 4}_0 ∨ false c in DIMACS: -22859 -22860 -22861 0 c INIT for k = 255 c -b^{255, 1}_2 c -b^{255, 1}_1 c -b^{255, 1}_0 c in DIMACS: -22865 0 -22866 0 -22867 0 c Transitions for k = 255 c i = 1 c -2+1 --> -1 c ( b^{255, 1}_2 ∧ b^{255, 1}_1 ∧ -b^{255, 1}_0 ∧ p_255) -> ( b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ b^{255, 2}_0) c in CNF: c -b^{255, 1}_2 ∨ -b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ -p_255 ∨ b^{255, 2}_2 c -b^{255, 1}_2 ∨ -b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ -p_255 ∨ -b^{255, 2}_1 c -b^{255, 1}_2 ∨ -b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ -p_255 ∨ b^{255, 2}_0 c in DIMACS: -22865 -22866 22867 -255 22868 0 -22865 -22866 22867 -255 -22869 0 -22865 -22866 22867 -255 22870 0 c -1+1 --> 0 c ( b^{255, 1}_2 ∧ -b^{255, 1}_1 ∧ b^{255, 1}_0 ∧ p_255) -> (-b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ -b^{255, 2}_0) c in CNF: c -b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ -p_255 ∨ -b^{255, 2}_2 c -b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ -p_255 ∨ -b^{255, 2}_1 c -b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ -p_255 ∨ -b^{255, 2}_0 c in DIMACS: -22865 22866 -22867 -255 -22868 0 -22865 22866 -22867 -255 -22869 0 -22865 22866 -22867 -255 -22870 0 c 0+1 --> 1 c (-b^{255, 1}_2 ∧ -b^{255, 1}_1 ∧ -b^{255, 1}_0 ∧ p_255) -> (-b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ b^{255, 2}_0) c in CNF: c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ -p_255 ∨ -b^{255, 2}_2 c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ -p_255 ∨ -b^{255, 2}_1 c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ -p_255 ∨ b^{255, 2}_0 c in DIMACS: 22865 22866 22867 -255 -22868 0 22865 22866 22867 -255 -22869 0 22865 22866 22867 -255 22870 0 c 1+1 --> 2 c (-b^{255, 1}_2 ∧ -b^{255, 1}_1 ∧ b^{255, 1}_0 ∧ p_255) -> (-b^{255, 2}_2 ∧ b^{255, 2}_1 ∧ -b^{255, 2}_0) c in CNF: c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ -p_255 ∨ -b^{255, 2}_2 c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ -p_255 ∨ b^{255, 2}_1 c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ -p_255 ∨ -b^{255, 2}_0 c in DIMACS: 22865 22866 -22867 -255 -22868 0 22865 22866 -22867 -255 22869 0 22865 22866 -22867 -255 -22870 0 c 2+1 --> break c (-b^{255, 1}_2 ∧ b^{255, 1}_1 ∧ -b^{255, 1}_0 ∧ p_255) -> break c in CNF: c b^{255, 1}_2 ∨ -b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ -p_255 ∨ break c in DIMACS: 22865 -22866 22867 -255 1162 0 c 2-1 --> 1 c (-b^{255, 1}_2 ∧ b^{255, 1}_1 ∧ -b^{255, 1}_0 ∧ -p_255) -> (-b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ b^{255, 2}_0) c in CNF: c b^{255, 1}_2 ∨ -b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ p_255 ∨ -b^{255, 2}_2 c b^{255, 1}_2 ∨ -b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ p_255 ∨ -b^{255, 2}_1 c b^{255, 1}_2 ∨ -b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ p_255 ∨ b^{255, 2}_0 c in DIMACS: 22865 -22866 22867 255 -22868 0 22865 -22866 22867 255 -22869 0 22865 -22866 22867 255 22870 0 c 1-1 --> 0 c (-b^{255, 1}_2 ∧ -b^{255, 1}_1 ∧ b^{255, 1}_0 ∧ -p_255) -> (-b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ -b^{255, 2}_0) c in CNF: c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ p_255 ∨ -b^{255, 2}_2 c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ p_255 ∨ -b^{255, 2}_1 c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ p_255 ∨ -b^{255, 2}_0 c in DIMACS: 22865 22866 -22867 255 -22868 0 22865 22866 -22867 255 -22869 0 22865 22866 -22867 255 -22870 0 c 0-1 --> -1 c (-b^{255, 1}_2 ∧ -b^{255, 1}_1 ∧ -b^{255, 1}_0 ∧ -p_255) -> ( b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ b^{255, 2}_0) c in CNF: c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ p_255 ∨ b^{255, 2}_2 c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ p_255 ∨ -b^{255, 2}_1 c b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ p_255 ∨ b^{255, 2}_0 c in DIMACS: 22865 22866 22867 255 22868 0 22865 22866 22867 255 -22869 0 22865 22866 22867 255 22870 0 c -1-1 --> -2 c ( b^{255, 1}_2 ∧ -b^{255, 1}_1 ∧ b^{255, 1}_0 ∧ -p_255) -> ( b^{255, 2}_2 ∧ b^{255, 2}_1 ∧ -b^{255, 2}_0) c in CNF: c -b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ p_255 ∨ b^{255, 2}_2 c -b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ p_255 ∨ b^{255, 2}_1 c -b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ p_255 ∨ -b^{255, 2}_0 c in DIMACS: -22865 22866 -22867 255 22868 0 -22865 22866 -22867 255 22869 0 -22865 22866 -22867 255 -22870 0 c -2-1 --> break c ( b^{255, 1}_2 ∧ b^{255, 1}_1 ∧ -b^{255, 1}_0 ∧ -p_255) -> break c in CNF: c -b^{255, 1}_2 ∨ -b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ p_255 ∨ break c in DIMACS: -22865 -22866 22867 255 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{255, 1}_2 ∧ -b^{255, 1}_1 ∧ -b^{255, 1}_0 ∧ true) c in CNF: c -b^{255, 1}_2 ∨ b^{255, 1}_1 ∨ b^{255, 1}_0 ∨ false c in DIMACS: -22865 22866 22867 0 c 3 does not represent an automaton state. c -(-b^{255, 1}_2 ∧ b^{255, 1}_1 ∧ b^{255, 1}_0 ∧ true) c in CNF: c b^{255, 1}_2 ∨ -b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ false c in DIMACS: 22865 -22866 -22867 0 c -3 does not represent an automaton state. c -( b^{255, 1}_2 ∧ b^{255, 1}_1 ∧ b^{255, 1}_0 ∧ true) c in CNF: c -b^{255, 1}_2 ∨ -b^{255, 1}_1 ∨ -b^{255, 1}_0 ∨ false c in DIMACS: -22865 -22866 -22867 0 c i = 2 c -2+1 --> -1 c ( b^{255, 2}_2 ∧ b^{255, 2}_1 ∧ -b^{255, 2}_0 ∧ p_510) -> ( b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ b^{255, 3}_0) c in CNF: c -b^{255, 2}_2 ∨ -b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ -p_510 ∨ b^{255, 3}_2 c -b^{255, 2}_2 ∨ -b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ -p_510 ∨ -b^{255, 3}_1 c -b^{255, 2}_2 ∨ -b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ -p_510 ∨ b^{255, 3}_0 c in DIMACS: -22868 -22869 22870 -510 22871 0 -22868 -22869 22870 -510 -22872 0 -22868 -22869 22870 -510 22873 0 c -1+1 --> 0 c ( b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ b^{255, 2}_0 ∧ p_510) -> (-b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ -b^{255, 3}_0) c in CNF: c -b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ -p_510 ∨ -b^{255, 3}_2 c -b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ -p_510 ∨ -b^{255, 3}_1 c -b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ -p_510 ∨ -b^{255, 3}_0 c in DIMACS: -22868 22869 -22870 -510 -22871 0 -22868 22869 -22870 -510 -22872 0 -22868 22869 -22870 -510 -22873 0 c 0+1 --> 1 c (-b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ -b^{255, 2}_0 ∧ p_510) -> (-b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ b^{255, 3}_0) c in CNF: c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ -p_510 ∨ -b^{255, 3}_2 c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ -p_510 ∨ -b^{255, 3}_1 c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ -p_510 ∨ b^{255, 3}_0 c in DIMACS: 22868 22869 22870 -510 -22871 0 22868 22869 22870 -510 -22872 0 22868 22869 22870 -510 22873 0 c 1+1 --> 2 c (-b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ b^{255, 2}_0 ∧ p_510) -> (-b^{255, 3}_2 ∧ b^{255, 3}_1 ∧ -b^{255, 3}_0) c in CNF: c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ -p_510 ∨ -b^{255, 3}_2 c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ -p_510 ∨ b^{255, 3}_1 c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ -p_510 ∨ -b^{255, 3}_0 c in DIMACS: 22868 22869 -22870 -510 -22871 0 22868 22869 -22870 -510 22872 0 22868 22869 -22870 -510 -22873 0 c 2+1 --> break c (-b^{255, 2}_2 ∧ b^{255, 2}_1 ∧ -b^{255, 2}_0 ∧ p_510) -> break c in CNF: c b^{255, 2}_2 ∨ -b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ -p_510 ∨ break c in DIMACS: 22868 -22869 22870 -510 1162 0 c 2-1 --> 1 c (-b^{255, 2}_2 ∧ b^{255, 2}_1 ∧ -b^{255, 2}_0 ∧ -p_510) -> (-b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ b^{255, 3}_0) c in CNF: c b^{255, 2}_2 ∨ -b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ p_510 ∨ -b^{255, 3}_2 c b^{255, 2}_2 ∨ -b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ p_510 ∨ -b^{255, 3}_1 c b^{255, 2}_2 ∨ -b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ p_510 ∨ b^{255, 3}_0 c in DIMACS: 22868 -22869 22870 510 -22871 0 22868 -22869 22870 510 -22872 0 22868 -22869 22870 510 22873 0 c 1-1 --> 0 c (-b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ b^{255, 2}_0 ∧ -p_510) -> (-b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ -b^{255, 3}_0) c in CNF: c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ p_510 ∨ -b^{255, 3}_2 c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ p_510 ∨ -b^{255, 3}_1 c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ p_510 ∨ -b^{255, 3}_0 c in DIMACS: 22868 22869 -22870 510 -22871 0 22868 22869 -22870 510 -22872 0 22868 22869 -22870 510 -22873 0 c 0-1 --> -1 c (-b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ -b^{255, 2}_0 ∧ -p_510) -> ( b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ b^{255, 3}_0) c in CNF: c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ p_510 ∨ b^{255, 3}_2 c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ p_510 ∨ -b^{255, 3}_1 c b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ p_510 ∨ b^{255, 3}_0 c in DIMACS: 22868 22869 22870 510 22871 0 22868 22869 22870 510 -22872 0 22868 22869 22870 510 22873 0 c -1-1 --> -2 c ( b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ b^{255, 2}_0 ∧ -p_510) -> ( b^{255, 3}_2 ∧ b^{255, 3}_1 ∧ -b^{255, 3}_0) c in CNF: c -b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ p_510 ∨ b^{255, 3}_2 c -b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ p_510 ∨ b^{255, 3}_1 c -b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ p_510 ∨ -b^{255, 3}_0 c in DIMACS: -22868 22869 -22870 510 22871 0 -22868 22869 -22870 510 22872 0 -22868 22869 -22870 510 -22873 0 c -2-1 --> break c ( b^{255, 2}_2 ∧ b^{255, 2}_1 ∧ -b^{255, 2}_0 ∧ -p_510) -> break c in CNF: c -b^{255, 2}_2 ∨ -b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ p_510 ∨ break c in DIMACS: -22868 -22869 22870 510 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{255, 2}_2 ∧ -b^{255, 2}_1 ∧ -b^{255, 2}_0 ∧ true) c in CNF: c -b^{255, 2}_2 ∨ b^{255, 2}_1 ∨ b^{255, 2}_0 ∨ false c in DIMACS: -22868 22869 22870 0 c 3 does not represent an automaton state. c -(-b^{255, 2}_2 ∧ b^{255, 2}_1 ∧ b^{255, 2}_0 ∧ true) c in CNF: c b^{255, 2}_2 ∨ -b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ false c in DIMACS: 22868 -22869 -22870 0 c -3 does not represent an automaton state. c -( b^{255, 2}_2 ∧ b^{255, 2}_1 ∧ b^{255, 2}_0 ∧ true) c in CNF: c -b^{255, 2}_2 ∨ -b^{255, 2}_1 ∨ -b^{255, 2}_0 ∨ false c in DIMACS: -22868 -22869 -22870 0 c i = 3 c -2+1 --> -1 c ( b^{255, 3}_2 ∧ b^{255, 3}_1 ∧ -b^{255, 3}_0 ∧ p_765) -> ( b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ b^{255, 4}_0) c in CNF: c -b^{255, 3}_2 ∨ -b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ -p_765 ∨ b^{255, 4}_2 c -b^{255, 3}_2 ∨ -b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ -p_765 ∨ -b^{255, 4}_1 c -b^{255, 3}_2 ∨ -b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ -p_765 ∨ b^{255, 4}_0 c in DIMACS: -22871 -22872 22873 -765 22874 0 -22871 -22872 22873 -765 -22875 0 -22871 -22872 22873 -765 22876 0 c -1+1 --> 0 c ( b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ b^{255, 3}_0 ∧ p_765) -> (-b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ -b^{255, 4}_0) c in CNF: c -b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ -p_765 ∨ -b^{255, 4}_2 c -b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ -p_765 ∨ -b^{255, 4}_1 c -b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ -p_765 ∨ -b^{255, 4}_0 c in DIMACS: -22871 22872 -22873 -765 -22874 0 -22871 22872 -22873 -765 -22875 0 -22871 22872 -22873 -765 -22876 0 c 0+1 --> 1 c (-b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ -b^{255, 3}_0 ∧ p_765) -> (-b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ b^{255, 4}_0) c in CNF: c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ -p_765 ∨ -b^{255, 4}_2 c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ -p_765 ∨ -b^{255, 4}_1 c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ -p_765 ∨ b^{255, 4}_0 c in DIMACS: 22871 22872 22873 -765 -22874 0 22871 22872 22873 -765 -22875 0 22871 22872 22873 -765 22876 0 c 1+1 --> 2 c (-b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ b^{255, 3}_0 ∧ p_765) -> (-b^{255, 4}_2 ∧ b^{255, 4}_1 ∧ -b^{255, 4}_0) c in CNF: c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ -p_765 ∨ -b^{255, 4}_2 c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ -p_765 ∨ b^{255, 4}_1 c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ -p_765 ∨ -b^{255, 4}_0 c in DIMACS: 22871 22872 -22873 -765 -22874 0 22871 22872 -22873 -765 22875 0 22871 22872 -22873 -765 -22876 0 c 2+1 --> break c (-b^{255, 3}_2 ∧ b^{255, 3}_1 ∧ -b^{255, 3}_0 ∧ p_765) -> break c in CNF: c b^{255, 3}_2 ∨ -b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ -p_765 ∨ break c in DIMACS: 22871 -22872 22873 -765 1162 0 c 2-1 --> 1 c (-b^{255, 3}_2 ∧ b^{255, 3}_1 ∧ -b^{255, 3}_0 ∧ -p_765) -> (-b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ b^{255, 4}_0) c in CNF: c b^{255, 3}_2 ∨ -b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ p_765 ∨ -b^{255, 4}_2 c b^{255, 3}_2 ∨ -b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ p_765 ∨ -b^{255, 4}_1 c b^{255, 3}_2 ∨ -b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ p_765 ∨ b^{255, 4}_0 c in DIMACS: 22871 -22872 22873 765 -22874 0 22871 -22872 22873 765 -22875 0 22871 -22872 22873 765 22876 0 c 1-1 --> 0 c (-b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ b^{255, 3}_0 ∧ -p_765) -> (-b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ -b^{255, 4}_0) c in CNF: c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ p_765 ∨ -b^{255, 4}_2 c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ p_765 ∨ -b^{255, 4}_1 c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ p_765 ∨ -b^{255, 4}_0 c in DIMACS: 22871 22872 -22873 765 -22874 0 22871 22872 -22873 765 -22875 0 22871 22872 -22873 765 -22876 0 c 0-1 --> -1 c (-b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ -b^{255, 3}_0 ∧ -p_765) -> ( b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ b^{255, 4}_0) c in CNF: c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ p_765 ∨ b^{255, 4}_2 c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ p_765 ∨ -b^{255, 4}_1 c b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ p_765 ∨ b^{255, 4}_0 c in DIMACS: 22871 22872 22873 765 22874 0 22871 22872 22873 765 -22875 0 22871 22872 22873 765 22876 0 c -1-1 --> -2 c ( b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ b^{255, 3}_0 ∧ -p_765) -> ( b^{255, 4}_2 ∧ b^{255, 4}_1 ∧ -b^{255, 4}_0) c in CNF: c -b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ p_765 ∨ b^{255, 4}_2 c -b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ p_765 ∨ b^{255, 4}_1 c -b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ p_765 ∨ -b^{255, 4}_0 c in DIMACS: -22871 22872 -22873 765 22874 0 -22871 22872 -22873 765 22875 0 -22871 22872 -22873 765 -22876 0 c -2-1 --> break c ( b^{255, 3}_2 ∧ b^{255, 3}_1 ∧ -b^{255, 3}_0 ∧ -p_765) -> break c in CNF: c -b^{255, 3}_2 ∨ -b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ p_765 ∨ break c in DIMACS: -22871 -22872 22873 765 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{255, 3}_2 ∧ -b^{255, 3}_1 ∧ -b^{255, 3}_0 ∧ true) c in CNF: c -b^{255, 3}_2 ∨ b^{255, 3}_1 ∨ b^{255, 3}_0 ∨ false c in DIMACS: -22871 22872 22873 0 c 3 does not represent an automaton state. c -(-b^{255, 3}_2 ∧ b^{255, 3}_1 ∧ b^{255, 3}_0 ∧ true) c in CNF: c b^{255, 3}_2 ∨ -b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ false c in DIMACS: 22871 -22872 -22873 0 c -3 does not represent an automaton state. c -( b^{255, 3}_2 ∧ b^{255, 3}_1 ∧ b^{255, 3}_0 ∧ true) c in CNF: c -b^{255, 3}_2 ∨ -b^{255, 3}_1 ∨ -b^{255, 3}_0 ∨ false c in DIMACS: -22871 -22872 -22873 0 c i = 4 c -2+1 --> -1 c ( b^{255, 4}_2 ∧ b^{255, 4}_1 ∧ -b^{255, 4}_0 ∧ p_1020) -> ( b^{255, 5}_2 ∧ -b^{255, 5}_1 ∧ b^{255, 5}_0) c in CNF: c -b^{255, 4}_2 ∨ -b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ -p_1020 ∨ b^{255, 5}_2 c -b^{255, 4}_2 ∨ -b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ -p_1020 ∨ -b^{255, 5}_1 c -b^{255, 4}_2 ∨ -b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ -p_1020 ∨ b^{255, 5}_0 c in DIMACS: -22874 -22875 22876 -1020 22877 0 -22874 -22875 22876 -1020 -22878 0 -22874 -22875 22876 -1020 22879 0 c -1+1 --> 0 c ( b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ b^{255, 4}_0 ∧ p_1020) -> (-b^{255, 5}_2 ∧ -b^{255, 5}_1 ∧ -b^{255, 5}_0) c in CNF: c -b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ -p_1020 ∨ -b^{255, 5}_2 c -b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ -p_1020 ∨ -b^{255, 5}_1 c -b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ -p_1020 ∨ -b^{255, 5}_0 c in DIMACS: -22874 22875 -22876 -1020 -22877 0 -22874 22875 -22876 -1020 -22878 0 -22874 22875 -22876 -1020 -22879 0 c 0+1 --> 1 c (-b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ -b^{255, 4}_0 ∧ p_1020) -> (-b^{255, 5}_2 ∧ -b^{255, 5}_1 ∧ b^{255, 5}_0) c in CNF: c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ -p_1020 ∨ -b^{255, 5}_2 c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ -p_1020 ∨ -b^{255, 5}_1 c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ -p_1020 ∨ b^{255, 5}_0 c in DIMACS: 22874 22875 22876 -1020 -22877 0 22874 22875 22876 -1020 -22878 0 22874 22875 22876 -1020 22879 0 c 1+1 --> 2 c (-b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ b^{255, 4}_0 ∧ p_1020) -> (-b^{255, 5}_2 ∧ b^{255, 5}_1 ∧ -b^{255, 5}_0) c in CNF: c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ -p_1020 ∨ -b^{255, 5}_2 c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ -p_1020 ∨ b^{255, 5}_1 c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ -p_1020 ∨ -b^{255, 5}_0 c in DIMACS: 22874 22875 -22876 -1020 -22877 0 22874 22875 -22876 -1020 22878 0 22874 22875 -22876 -1020 -22879 0 c 2+1 --> break c (-b^{255, 4}_2 ∧ b^{255, 4}_1 ∧ -b^{255, 4}_0 ∧ p_1020) -> break c in CNF: c b^{255, 4}_2 ∨ -b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ -p_1020 ∨ break c in DIMACS: 22874 -22875 22876 -1020 1162 0 c 2-1 --> 1 c (-b^{255, 4}_2 ∧ b^{255, 4}_1 ∧ -b^{255, 4}_0 ∧ -p_1020) -> (-b^{255, 5}_2 ∧ -b^{255, 5}_1 ∧ b^{255, 5}_0) c in CNF: c b^{255, 4}_2 ∨ -b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ p_1020 ∨ -b^{255, 5}_2 c b^{255, 4}_2 ∨ -b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ p_1020 ∨ -b^{255, 5}_1 c b^{255, 4}_2 ∨ -b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ p_1020 ∨ b^{255, 5}_0 c in DIMACS: 22874 -22875 22876 1020 -22877 0 22874 -22875 22876 1020 -22878 0 22874 -22875 22876 1020 22879 0 c 1-1 --> 0 c (-b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ b^{255, 4}_0 ∧ -p_1020) -> (-b^{255, 5}_2 ∧ -b^{255, 5}_1 ∧ -b^{255, 5}_0) c in CNF: c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ p_1020 ∨ -b^{255, 5}_2 c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ p_1020 ∨ -b^{255, 5}_1 c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ p_1020 ∨ -b^{255, 5}_0 c in DIMACS: 22874 22875 -22876 1020 -22877 0 22874 22875 -22876 1020 -22878 0 22874 22875 -22876 1020 -22879 0 c 0-1 --> -1 c (-b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ -b^{255, 4}_0 ∧ -p_1020) -> ( b^{255, 5}_2 ∧ -b^{255, 5}_1 ∧ b^{255, 5}_0) c in CNF: c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ p_1020 ∨ b^{255, 5}_2 c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ p_1020 ∨ -b^{255, 5}_1 c b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ p_1020 ∨ b^{255, 5}_0 c in DIMACS: 22874 22875 22876 1020 22877 0 22874 22875 22876 1020 -22878 0 22874 22875 22876 1020 22879 0 c -1-1 --> -2 c ( b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ b^{255, 4}_0 ∧ -p_1020) -> ( b^{255, 5}_2 ∧ b^{255, 5}_1 ∧ -b^{255, 5}_0) c in CNF: c -b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ p_1020 ∨ b^{255, 5}_2 c -b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ p_1020 ∨ b^{255, 5}_1 c -b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ p_1020 ∨ -b^{255, 5}_0 c in DIMACS: -22874 22875 -22876 1020 22877 0 -22874 22875 -22876 1020 22878 0 -22874 22875 -22876 1020 -22879 0 c -2-1 --> break c ( b^{255, 4}_2 ∧ b^{255, 4}_1 ∧ -b^{255, 4}_0 ∧ -p_1020) -> break c in CNF: c -b^{255, 4}_2 ∨ -b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ p_1020 ∨ break c in DIMACS: -22874 -22875 22876 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{255, 4}_2 ∧ -b^{255, 4}_1 ∧ -b^{255, 4}_0 ∧ true) c in CNF: c -b^{255, 4}_2 ∨ b^{255, 4}_1 ∨ b^{255, 4}_0 ∨ false c in DIMACS: -22874 22875 22876 0 c 3 does not represent an automaton state. c -(-b^{255, 4}_2 ∧ b^{255, 4}_1 ∧ b^{255, 4}_0 ∧ true) c in CNF: c b^{255, 4}_2 ∨ -b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ false c in DIMACS: 22874 -22875 -22876 0 c -3 does not represent an automaton state. c -( b^{255, 4}_2 ∧ b^{255, 4}_1 ∧ b^{255, 4}_0 ∧ true) c in CNF: c -b^{255, 4}_2 ∨ -b^{255, 4}_1 ∨ -b^{255, 4}_0 ∨ false c in DIMACS: -22874 -22875 -22876 0 c INIT for k = 256 c -b^{256, 1}_2 c -b^{256, 1}_1 c -b^{256, 1}_0 c in DIMACS: -22880 0 -22881 0 -22882 0 c Transitions for k = 256 c i = 1 c -2+1 --> -1 c ( b^{256, 1}_2 ∧ b^{256, 1}_1 ∧ -b^{256, 1}_0 ∧ p_256) -> ( b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ b^{256, 2}_0) c in CNF: c -b^{256, 1}_2 ∨ -b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ -p_256 ∨ b^{256, 2}_2 c -b^{256, 1}_2 ∨ -b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ -p_256 ∨ -b^{256, 2}_1 c -b^{256, 1}_2 ∨ -b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ -p_256 ∨ b^{256, 2}_0 c in DIMACS: -22880 -22881 22882 -256 22883 0 -22880 -22881 22882 -256 -22884 0 -22880 -22881 22882 -256 22885 0 c -1+1 --> 0 c ( b^{256, 1}_2 ∧ -b^{256, 1}_1 ∧ b^{256, 1}_0 ∧ p_256) -> (-b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ -b^{256, 2}_0) c in CNF: c -b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ -p_256 ∨ -b^{256, 2}_2 c -b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ -p_256 ∨ -b^{256, 2}_1 c -b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ -p_256 ∨ -b^{256, 2}_0 c in DIMACS: -22880 22881 -22882 -256 -22883 0 -22880 22881 -22882 -256 -22884 0 -22880 22881 -22882 -256 -22885 0 c 0+1 --> 1 c (-b^{256, 1}_2 ∧ -b^{256, 1}_1 ∧ -b^{256, 1}_0 ∧ p_256) -> (-b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ b^{256, 2}_0) c in CNF: c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ -p_256 ∨ -b^{256, 2}_2 c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ -p_256 ∨ -b^{256, 2}_1 c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ -p_256 ∨ b^{256, 2}_0 c in DIMACS: 22880 22881 22882 -256 -22883 0 22880 22881 22882 -256 -22884 0 22880 22881 22882 -256 22885 0 c 1+1 --> 2 c (-b^{256, 1}_2 ∧ -b^{256, 1}_1 ∧ b^{256, 1}_0 ∧ p_256) -> (-b^{256, 2}_2 ∧ b^{256, 2}_1 ∧ -b^{256, 2}_0) c in CNF: c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ -p_256 ∨ -b^{256, 2}_2 c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ -p_256 ∨ b^{256, 2}_1 c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ -p_256 ∨ -b^{256, 2}_0 c in DIMACS: 22880 22881 -22882 -256 -22883 0 22880 22881 -22882 -256 22884 0 22880 22881 -22882 -256 -22885 0 c 2+1 --> break c (-b^{256, 1}_2 ∧ b^{256, 1}_1 ∧ -b^{256, 1}_0 ∧ p_256) -> break c in CNF: c b^{256, 1}_2 ∨ -b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ -p_256 ∨ break c in DIMACS: 22880 -22881 22882 -256 1162 0 c 2-1 --> 1 c (-b^{256, 1}_2 ∧ b^{256, 1}_1 ∧ -b^{256, 1}_0 ∧ -p_256) -> (-b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ b^{256, 2}_0) c in CNF: c b^{256, 1}_2 ∨ -b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ p_256 ∨ -b^{256, 2}_2 c b^{256, 1}_2 ∨ -b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ p_256 ∨ -b^{256, 2}_1 c b^{256, 1}_2 ∨ -b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ p_256 ∨ b^{256, 2}_0 c in DIMACS: 22880 -22881 22882 256 -22883 0 22880 -22881 22882 256 -22884 0 22880 -22881 22882 256 22885 0 c 1-1 --> 0 c (-b^{256, 1}_2 ∧ -b^{256, 1}_1 ∧ b^{256, 1}_0 ∧ -p_256) -> (-b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ -b^{256, 2}_0) c in CNF: c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ p_256 ∨ -b^{256, 2}_2 c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ p_256 ∨ -b^{256, 2}_1 c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ p_256 ∨ -b^{256, 2}_0 c in DIMACS: 22880 22881 -22882 256 -22883 0 22880 22881 -22882 256 -22884 0 22880 22881 -22882 256 -22885 0 c 0-1 --> -1 c (-b^{256, 1}_2 ∧ -b^{256, 1}_1 ∧ -b^{256, 1}_0 ∧ -p_256) -> ( b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ b^{256, 2}_0) c in CNF: c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ p_256 ∨ b^{256, 2}_2 c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ p_256 ∨ -b^{256, 2}_1 c b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ p_256 ∨ b^{256, 2}_0 c in DIMACS: 22880 22881 22882 256 22883 0 22880 22881 22882 256 -22884 0 22880 22881 22882 256 22885 0 c -1-1 --> -2 c ( b^{256, 1}_2 ∧ -b^{256, 1}_1 ∧ b^{256, 1}_0 ∧ -p_256) -> ( b^{256, 2}_2 ∧ b^{256, 2}_1 ∧ -b^{256, 2}_0) c in CNF: c -b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ p_256 ∨ b^{256, 2}_2 c -b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ p_256 ∨ b^{256, 2}_1 c -b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ p_256 ∨ -b^{256, 2}_0 c in DIMACS: -22880 22881 -22882 256 22883 0 -22880 22881 -22882 256 22884 0 -22880 22881 -22882 256 -22885 0 c -2-1 --> break c ( b^{256, 1}_2 ∧ b^{256, 1}_1 ∧ -b^{256, 1}_0 ∧ -p_256) -> break c in CNF: c -b^{256, 1}_2 ∨ -b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ p_256 ∨ break c in DIMACS: -22880 -22881 22882 256 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{256, 1}_2 ∧ -b^{256, 1}_1 ∧ -b^{256, 1}_0 ∧ true) c in CNF: c -b^{256, 1}_2 ∨ b^{256, 1}_1 ∨ b^{256, 1}_0 ∨ false c in DIMACS: -22880 22881 22882 0 c 3 does not represent an automaton state. c -(-b^{256, 1}_2 ∧ b^{256, 1}_1 ∧ b^{256, 1}_0 ∧ true) c in CNF: c b^{256, 1}_2 ∨ -b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ false c in DIMACS: 22880 -22881 -22882 0 c -3 does not represent an automaton state. c -( b^{256, 1}_2 ∧ b^{256, 1}_1 ∧ b^{256, 1}_0 ∧ true) c in CNF: c -b^{256, 1}_2 ∨ -b^{256, 1}_1 ∨ -b^{256, 1}_0 ∨ false c in DIMACS: -22880 -22881 -22882 0 c i = 2 c -2+1 --> -1 c ( b^{256, 2}_2 ∧ b^{256, 2}_1 ∧ -b^{256, 2}_0 ∧ p_512) -> ( b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ b^{256, 3}_0) c in CNF: c -b^{256, 2}_2 ∨ -b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ -p_512 ∨ b^{256, 3}_2 c -b^{256, 2}_2 ∨ -b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ -p_512 ∨ -b^{256, 3}_1 c -b^{256, 2}_2 ∨ -b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ -p_512 ∨ b^{256, 3}_0 c in DIMACS: -22883 -22884 22885 -512 22886 0 -22883 -22884 22885 -512 -22887 0 -22883 -22884 22885 -512 22888 0 c -1+1 --> 0 c ( b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ b^{256, 2}_0 ∧ p_512) -> (-b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ -b^{256, 3}_0) c in CNF: c -b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ -p_512 ∨ -b^{256, 3}_2 c -b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ -p_512 ∨ -b^{256, 3}_1 c -b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ -p_512 ∨ -b^{256, 3}_0 c in DIMACS: -22883 22884 -22885 -512 -22886 0 -22883 22884 -22885 -512 -22887 0 -22883 22884 -22885 -512 -22888 0 c 0+1 --> 1 c (-b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ -b^{256, 2}_0 ∧ p_512) -> (-b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ b^{256, 3}_0) c in CNF: c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ -p_512 ∨ -b^{256, 3}_2 c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ -p_512 ∨ -b^{256, 3}_1 c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ -p_512 ∨ b^{256, 3}_0 c in DIMACS: 22883 22884 22885 -512 -22886 0 22883 22884 22885 -512 -22887 0 22883 22884 22885 -512 22888 0 c 1+1 --> 2 c (-b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ b^{256, 2}_0 ∧ p_512) -> (-b^{256, 3}_2 ∧ b^{256, 3}_1 ∧ -b^{256, 3}_0) c in CNF: c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ -p_512 ∨ -b^{256, 3}_2 c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ -p_512 ∨ b^{256, 3}_1 c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ -p_512 ∨ -b^{256, 3}_0 c in DIMACS: 22883 22884 -22885 -512 -22886 0 22883 22884 -22885 -512 22887 0 22883 22884 -22885 -512 -22888 0 c 2+1 --> break c (-b^{256, 2}_2 ∧ b^{256, 2}_1 ∧ -b^{256, 2}_0 ∧ p_512) -> break c in CNF: c b^{256, 2}_2 ∨ -b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ -p_512 ∨ break c in DIMACS: 22883 -22884 22885 -512 1162 0 c 2-1 --> 1 c (-b^{256, 2}_2 ∧ b^{256, 2}_1 ∧ -b^{256, 2}_0 ∧ -p_512) -> (-b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ b^{256, 3}_0) c in CNF: c b^{256, 2}_2 ∨ -b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ p_512 ∨ -b^{256, 3}_2 c b^{256, 2}_2 ∨ -b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ p_512 ∨ -b^{256, 3}_1 c b^{256, 2}_2 ∨ -b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ p_512 ∨ b^{256, 3}_0 c in DIMACS: 22883 -22884 22885 512 -22886 0 22883 -22884 22885 512 -22887 0 22883 -22884 22885 512 22888 0 c 1-1 --> 0 c (-b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ b^{256, 2}_0 ∧ -p_512) -> (-b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ -b^{256, 3}_0) c in CNF: c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ p_512 ∨ -b^{256, 3}_2 c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ p_512 ∨ -b^{256, 3}_1 c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ p_512 ∨ -b^{256, 3}_0 c in DIMACS: 22883 22884 -22885 512 -22886 0 22883 22884 -22885 512 -22887 0 22883 22884 -22885 512 -22888 0 c 0-1 --> -1 c (-b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ -b^{256, 2}_0 ∧ -p_512) -> ( b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ b^{256, 3}_0) c in CNF: c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ p_512 ∨ b^{256, 3}_2 c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ p_512 ∨ -b^{256, 3}_1 c b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ p_512 ∨ b^{256, 3}_0 c in DIMACS: 22883 22884 22885 512 22886 0 22883 22884 22885 512 -22887 0 22883 22884 22885 512 22888 0 c -1-1 --> -2 c ( b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ b^{256, 2}_0 ∧ -p_512) -> ( b^{256, 3}_2 ∧ b^{256, 3}_1 ∧ -b^{256, 3}_0) c in CNF: c -b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ p_512 ∨ b^{256, 3}_2 c -b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ p_512 ∨ b^{256, 3}_1 c -b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ p_512 ∨ -b^{256, 3}_0 c in DIMACS: -22883 22884 -22885 512 22886 0 -22883 22884 -22885 512 22887 0 -22883 22884 -22885 512 -22888 0 c -2-1 --> break c ( b^{256, 2}_2 ∧ b^{256, 2}_1 ∧ -b^{256, 2}_0 ∧ -p_512) -> break c in CNF: c -b^{256, 2}_2 ∨ -b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ p_512 ∨ break c in DIMACS: -22883 -22884 22885 512 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{256, 2}_2 ∧ -b^{256, 2}_1 ∧ -b^{256, 2}_0 ∧ true) c in CNF: c -b^{256, 2}_2 ∨ b^{256, 2}_1 ∨ b^{256, 2}_0 ∨ false c in DIMACS: -22883 22884 22885 0 c 3 does not represent an automaton state. c -(-b^{256, 2}_2 ∧ b^{256, 2}_1 ∧ b^{256, 2}_0 ∧ true) c in CNF: c b^{256, 2}_2 ∨ -b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ false c in DIMACS: 22883 -22884 -22885 0 c -3 does not represent an automaton state. c -( b^{256, 2}_2 ∧ b^{256, 2}_1 ∧ b^{256, 2}_0 ∧ true) c in CNF: c -b^{256, 2}_2 ∨ -b^{256, 2}_1 ∨ -b^{256, 2}_0 ∨ false c in DIMACS: -22883 -22884 -22885 0 c i = 3 c -2+1 --> -1 c ( b^{256, 3}_2 ∧ b^{256, 3}_1 ∧ -b^{256, 3}_0 ∧ p_768) -> ( b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ b^{256, 4}_0) c in CNF: c -b^{256, 3}_2 ∨ -b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ -p_768 ∨ b^{256, 4}_2 c -b^{256, 3}_2 ∨ -b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ -p_768 ∨ -b^{256, 4}_1 c -b^{256, 3}_2 ∨ -b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ -p_768 ∨ b^{256, 4}_0 c in DIMACS: -22886 -22887 22888 -768 22889 0 -22886 -22887 22888 -768 -22890 0 -22886 -22887 22888 -768 22891 0 c -1+1 --> 0 c ( b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ b^{256, 3}_0 ∧ p_768) -> (-b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ -b^{256, 4}_0) c in CNF: c -b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ -p_768 ∨ -b^{256, 4}_2 c -b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ -p_768 ∨ -b^{256, 4}_1 c -b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ -p_768 ∨ -b^{256, 4}_0 c in DIMACS: -22886 22887 -22888 -768 -22889 0 -22886 22887 -22888 -768 -22890 0 -22886 22887 -22888 -768 -22891 0 c 0+1 --> 1 c (-b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ -b^{256, 3}_0 ∧ p_768) -> (-b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ b^{256, 4}_0) c in CNF: c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ -p_768 ∨ -b^{256, 4}_2 c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ -p_768 ∨ -b^{256, 4}_1 c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ -p_768 ∨ b^{256, 4}_0 c in DIMACS: 22886 22887 22888 -768 -22889 0 22886 22887 22888 -768 -22890 0 22886 22887 22888 -768 22891 0 c 1+1 --> 2 c (-b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ b^{256, 3}_0 ∧ p_768) -> (-b^{256, 4}_2 ∧ b^{256, 4}_1 ∧ -b^{256, 4}_0) c in CNF: c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ -p_768 ∨ -b^{256, 4}_2 c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ -p_768 ∨ b^{256, 4}_1 c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ -p_768 ∨ -b^{256, 4}_0 c in DIMACS: 22886 22887 -22888 -768 -22889 0 22886 22887 -22888 -768 22890 0 22886 22887 -22888 -768 -22891 0 c 2+1 --> break c (-b^{256, 3}_2 ∧ b^{256, 3}_1 ∧ -b^{256, 3}_0 ∧ p_768) -> break c in CNF: c b^{256, 3}_2 ∨ -b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ -p_768 ∨ break c in DIMACS: 22886 -22887 22888 -768 1162 0 c 2-1 --> 1 c (-b^{256, 3}_2 ∧ b^{256, 3}_1 ∧ -b^{256, 3}_0 ∧ -p_768) -> (-b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ b^{256, 4}_0) c in CNF: c b^{256, 3}_2 ∨ -b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ p_768 ∨ -b^{256, 4}_2 c b^{256, 3}_2 ∨ -b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ p_768 ∨ -b^{256, 4}_1 c b^{256, 3}_2 ∨ -b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ p_768 ∨ b^{256, 4}_0 c in DIMACS: 22886 -22887 22888 768 -22889 0 22886 -22887 22888 768 -22890 0 22886 -22887 22888 768 22891 0 c 1-1 --> 0 c (-b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ b^{256, 3}_0 ∧ -p_768) -> (-b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ -b^{256, 4}_0) c in CNF: c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ p_768 ∨ -b^{256, 4}_2 c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ p_768 ∨ -b^{256, 4}_1 c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ p_768 ∨ -b^{256, 4}_0 c in DIMACS: 22886 22887 -22888 768 -22889 0 22886 22887 -22888 768 -22890 0 22886 22887 -22888 768 -22891 0 c 0-1 --> -1 c (-b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ -b^{256, 3}_0 ∧ -p_768) -> ( b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ b^{256, 4}_0) c in CNF: c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ p_768 ∨ b^{256, 4}_2 c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ p_768 ∨ -b^{256, 4}_1 c b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ p_768 ∨ b^{256, 4}_0 c in DIMACS: 22886 22887 22888 768 22889 0 22886 22887 22888 768 -22890 0 22886 22887 22888 768 22891 0 c -1-1 --> -2 c ( b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ b^{256, 3}_0 ∧ -p_768) -> ( b^{256, 4}_2 ∧ b^{256, 4}_1 ∧ -b^{256, 4}_0) c in CNF: c -b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ p_768 ∨ b^{256, 4}_2 c -b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ p_768 ∨ b^{256, 4}_1 c -b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ p_768 ∨ -b^{256, 4}_0 c in DIMACS: -22886 22887 -22888 768 22889 0 -22886 22887 -22888 768 22890 0 -22886 22887 -22888 768 -22891 0 c -2-1 --> break c ( b^{256, 3}_2 ∧ b^{256, 3}_1 ∧ -b^{256, 3}_0 ∧ -p_768) -> break c in CNF: c -b^{256, 3}_2 ∨ -b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ p_768 ∨ break c in DIMACS: -22886 -22887 22888 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{256, 3}_2 ∧ -b^{256, 3}_1 ∧ -b^{256, 3}_0 ∧ true) c in CNF: c -b^{256, 3}_2 ∨ b^{256, 3}_1 ∨ b^{256, 3}_0 ∨ false c in DIMACS: -22886 22887 22888 0 c 3 does not represent an automaton state. c -(-b^{256, 3}_2 ∧ b^{256, 3}_1 ∧ b^{256, 3}_0 ∧ true) c in CNF: c b^{256, 3}_2 ∨ -b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ false c in DIMACS: 22886 -22887 -22888 0 c -3 does not represent an automaton state. c -( b^{256, 3}_2 ∧ b^{256, 3}_1 ∧ b^{256, 3}_0 ∧ true) c in CNF: c -b^{256, 3}_2 ∨ -b^{256, 3}_1 ∨ -b^{256, 3}_0 ∨ false c in DIMACS: -22886 -22887 -22888 0 c i = 4 c -2+1 --> -1 c ( b^{256, 4}_2 ∧ b^{256, 4}_1 ∧ -b^{256, 4}_0 ∧ p_1024) -> ( b^{256, 5}_2 ∧ -b^{256, 5}_1 ∧ b^{256, 5}_0) c in CNF: c -b^{256, 4}_2 ∨ -b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ -p_1024 ∨ b^{256, 5}_2 c -b^{256, 4}_2 ∨ -b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ -p_1024 ∨ -b^{256, 5}_1 c -b^{256, 4}_2 ∨ -b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ -p_1024 ∨ b^{256, 5}_0 c in DIMACS: -22889 -22890 22891 -1024 22892 0 -22889 -22890 22891 -1024 -22893 0 -22889 -22890 22891 -1024 22894 0 c -1+1 --> 0 c ( b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ b^{256, 4}_0 ∧ p_1024) -> (-b^{256, 5}_2 ∧ -b^{256, 5}_1 ∧ -b^{256, 5}_0) c in CNF: c -b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ -p_1024 ∨ -b^{256, 5}_2 c -b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ -p_1024 ∨ -b^{256, 5}_1 c -b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ -p_1024 ∨ -b^{256, 5}_0 c in DIMACS: -22889 22890 -22891 -1024 -22892 0 -22889 22890 -22891 -1024 -22893 0 -22889 22890 -22891 -1024 -22894 0 c 0+1 --> 1 c (-b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ -b^{256, 4}_0 ∧ p_1024) -> (-b^{256, 5}_2 ∧ -b^{256, 5}_1 ∧ b^{256, 5}_0) c in CNF: c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ -p_1024 ∨ -b^{256, 5}_2 c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ -p_1024 ∨ -b^{256, 5}_1 c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ -p_1024 ∨ b^{256, 5}_0 c in DIMACS: 22889 22890 22891 -1024 -22892 0 22889 22890 22891 -1024 -22893 0 22889 22890 22891 -1024 22894 0 c 1+1 --> 2 c (-b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ b^{256, 4}_0 ∧ p_1024) -> (-b^{256, 5}_2 ∧ b^{256, 5}_1 ∧ -b^{256, 5}_0) c in CNF: c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ -p_1024 ∨ -b^{256, 5}_2 c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ -p_1024 ∨ b^{256, 5}_1 c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ -p_1024 ∨ -b^{256, 5}_0 c in DIMACS: 22889 22890 -22891 -1024 -22892 0 22889 22890 -22891 -1024 22893 0 22889 22890 -22891 -1024 -22894 0 c 2+1 --> break c (-b^{256, 4}_2 ∧ b^{256, 4}_1 ∧ -b^{256, 4}_0 ∧ p_1024) -> break c in CNF: c b^{256, 4}_2 ∨ -b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ -p_1024 ∨ break c in DIMACS: 22889 -22890 22891 -1024 1162 0 c 2-1 --> 1 c (-b^{256, 4}_2 ∧ b^{256, 4}_1 ∧ -b^{256, 4}_0 ∧ -p_1024) -> (-b^{256, 5}_2 ∧ -b^{256, 5}_1 ∧ b^{256, 5}_0) c in CNF: c b^{256, 4}_2 ∨ -b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ p_1024 ∨ -b^{256, 5}_2 c b^{256, 4}_2 ∨ -b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ p_1024 ∨ -b^{256, 5}_1 c b^{256, 4}_2 ∨ -b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ p_1024 ∨ b^{256, 5}_0 c in DIMACS: 22889 -22890 22891 1024 -22892 0 22889 -22890 22891 1024 -22893 0 22889 -22890 22891 1024 22894 0 c 1-1 --> 0 c (-b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ b^{256, 4}_0 ∧ -p_1024) -> (-b^{256, 5}_2 ∧ -b^{256, 5}_1 ∧ -b^{256, 5}_0) c in CNF: c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ p_1024 ∨ -b^{256, 5}_2 c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ p_1024 ∨ -b^{256, 5}_1 c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ p_1024 ∨ -b^{256, 5}_0 c in DIMACS: 22889 22890 -22891 1024 -22892 0 22889 22890 -22891 1024 -22893 0 22889 22890 -22891 1024 -22894 0 c 0-1 --> -1 c (-b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ -b^{256, 4}_0 ∧ -p_1024) -> ( b^{256, 5}_2 ∧ -b^{256, 5}_1 ∧ b^{256, 5}_0) c in CNF: c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ p_1024 ∨ b^{256, 5}_2 c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ p_1024 ∨ -b^{256, 5}_1 c b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ p_1024 ∨ b^{256, 5}_0 c in DIMACS: 22889 22890 22891 1024 22892 0 22889 22890 22891 1024 -22893 0 22889 22890 22891 1024 22894 0 c -1-1 --> -2 c ( b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ b^{256, 4}_0 ∧ -p_1024) -> ( b^{256, 5}_2 ∧ b^{256, 5}_1 ∧ -b^{256, 5}_0) c in CNF: c -b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ p_1024 ∨ b^{256, 5}_2 c -b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ p_1024 ∨ b^{256, 5}_1 c -b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ p_1024 ∨ -b^{256, 5}_0 c in DIMACS: -22889 22890 -22891 1024 22892 0 -22889 22890 -22891 1024 22893 0 -22889 22890 -22891 1024 -22894 0 c -2-1 --> break c ( b^{256, 4}_2 ∧ b^{256, 4}_1 ∧ -b^{256, 4}_0 ∧ -p_1024) -> break c in CNF: c -b^{256, 4}_2 ∨ -b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ p_1024 ∨ break c in DIMACS: -22889 -22890 22891 1024 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{256, 4}_2 ∧ -b^{256, 4}_1 ∧ -b^{256, 4}_0 ∧ true) c in CNF: c -b^{256, 4}_2 ∨ b^{256, 4}_1 ∨ b^{256, 4}_0 ∨ false c in DIMACS: -22889 22890 22891 0 c 3 does not represent an automaton state. c -(-b^{256, 4}_2 ∧ b^{256, 4}_1 ∧ b^{256, 4}_0 ∧ true) c in CNF: c b^{256, 4}_2 ∨ -b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ false c in DIMACS: 22889 -22890 -22891 0 c -3 does not represent an automaton state. c -( b^{256, 4}_2 ∧ b^{256, 4}_1 ∧ b^{256, 4}_0 ∧ true) c in CNF: c -b^{256, 4}_2 ∨ -b^{256, 4}_1 ∨ -b^{256, 4}_0 ∨ false c in DIMACS: -22889 -22890 -22891 0 c INIT for k = 257 c -b^{257, 1}_2 c -b^{257, 1}_1 c -b^{257, 1}_0 c in DIMACS: -22895 0 -22896 0 -22897 0 c Transitions for k = 257 c i = 1 c -2+1 --> -1 c ( b^{257, 1}_2 ∧ b^{257, 1}_1 ∧ -b^{257, 1}_0 ∧ p_257) -> ( b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ b^{257, 2}_0) c in CNF: c -b^{257, 1}_2 ∨ -b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ -p_257 ∨ b^{257, 2}_2 c -b^{257, 1}_2 ∨ -b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ -p_257 ∨ -b^{257, 2}_1 c -b^{257, 1}_2 ∨ -b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ -p_257 ∨ b^{257, 2}_0 c in DIMACS: -22895 -22896 22897 -257 22898 0 -22895 -22896 22897 -257 -22899 0 -22895 -22896 22897 -257 22900 0 c -1+1 --> 0 c ( b^{257, 1}_2 ∧ -b^{257, 1}_1 ∧ b^{257, 1}_0 ∧ p_257) -> (-b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ -b^{257, 2}_0) c in CNF: c -b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ -p_257 ∨ -b^{257, 2}_2 c -b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ -p_257 ∨ -b^{257, 2}_1 c -b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ -p_257 ∨ -b^{257, 2}_0 c in DIMACS: -22895 22896 -22897 -257 -22898 0 -22895 22896 -22897 -257 -22899 0 -22895 22896 -22897 -257 -22900 0 c 0+1 --> 1 c (-b^{257, 1}_2 ∧ -b^{257, 1}_1 ∧ -b^{257, 1}_0 ∧ p_257) -> (-b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ b^{257, 2}_0) c in CNF: c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ -p_257 ∨ -b^{257, 2}_2 c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ -p_257 ∨ -b^{257, 2}_1 c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ -p_257 ∨ b^{257, 2}_0 c in DIMACS: 22895 22896 22897 -257 -22898 0 22895 22896 22897 -257 -22899 0 22895 22896 22897 -257 22900 0 c 1+1 --> 2 c (-b^{257, 1}_2 ∧ -b^{257, 1}_1 ∧ b^{257, 1}_0 ∧ p_257) -> (-b^{257, 2}_2 ∧ b^{257, 2}_1 ∧ -b^{257, 2}_0) c in CNF: c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ -p_257 ∨ -b^{257, 2}_2 c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ -p_257 ∨ b^{257, 2}_1 c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ -p_257 ∨ -b^{257, 2}_0 c in DIMACS: 22895 22896 -22897 -257 -22898 0 22895 22896 -22897 -257 22899 0 22895 22896 -22897 -257 -22900 0 c 2+1 --> break c (-b^{257, 1}_2 ∧ b^{257, 1}_1 ∧ -b^{257, 1}_0 ∧ p_257) -> break c in CNF: c b^{257, 1}_2 ∨ -b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ -p_257 ∨ break c in DIMACS: 22895 -22896 22897 -257 1162 0 c 2-1 --> 1 c (-b^{257, 1}_2 ∧ b^{257, 1}_1 ∧ -b^{257, 1}_0 ∧ -p_257) -> (-b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ b^{257, 2}_0) c in CNF: c b^{257, 1}_2 ∨ -b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ p_257 ∨ -b^{257, 2}_2 c b^{257, 1}_2 ∨ -b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ p_257 ∨ -b^{257, 2}_1 c b^{257, 1}_2 ∨ -b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ p_257 ∨ b^{257, 2}_0 c in DIMACS: 22895 -22896 22897 257 -22898 0 22895 -22896 22897 257 -22899 0 22895 -22896 22897 257 22900 0 c 1-1 --> 0 c (-b^{257, 1}_2 ∧ -b^{257, 1}_1 ∧ b^{257, 1}_0 ∧ -p_257) -> (-b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ -b^{257, 2}_0) c in CNF: c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ p_257 ∨ -b^{257, 2}_2 c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ p_257 ∨ -b^{257, 2}_1 c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ p_257 ∨ -b^{257, 2}_0 c in DIMACS: 22895 22896 -22897 257 -22898 0 22895 22896 -22897 257 -22899 0 22895 22896 -22897 257 -22900 0 c 0-1 --> -1 c (-b^{257, 1}_2 ∧ -b^{257, 1}_1 ∧ -b^{257, 1}_0 ∧ -p_257) -> ( b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ b^{257, 2}_0) c in CNF: c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ p_257 ∨ b^{257, 2}_2 c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ p_257 ∨ -b^{257, 2}_1 c b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ p_257 ∨ b^{257, 2}_0 c in DIMACS: 22895 22896 22897 257 22898 0 22895 22896 22897 257 -22899 0 22895 22896 22897 257 22900 0 c -1-1 --> -2 c ( b^{257, 1}_2 ∧ -b^{257, 1}_1 ∧ b^{257, 1}_0 ∧ -p_257) -> ( b^{257, 2}_2 ∧ b^{257, 2}_1 ∧ -b^{257, 2}_0) c in CNF: c -b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ p_257 ∨ b^{257, 2}_2 c -b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ p_257 ∨ b^{257, 2}_1 c -b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ p_257 ∨ -b^{257, 2}_0 c in DIMACS: -22895 22896 -22897 257 22898 0 -22895 22896 -22897 257 22899 0 -22895 22896 -22897 257 -22900 0 c -2-1 --> break c ( b^{257, 1}_2 ∧ b^{257, 1}_1 ∧ -b^{257, 1}_0 ∧ -p_257) -> break c in CNF: c -b^{257, 1}_2 ∨ -b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ p_257 ∨ break c in DIMACS: -22895 -22896 22897 257 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{257, 1}_2 ∧ -b^{257, 1}_1 ∧ -b^{257, 1}_0 ∧ true) c in CNF: c -b^{257, 1}_2 ∨ b^{257, 1}_1 ∨ b^{257, 1}_0 ∨ false c in DIMACS: -22895 22896 22897 0 c 3 does not represent an automaton state. c -(-b^{257, 1}_2 ∧ b^{257, 1}_1 ∧ b^{257, 1}_0 ∧ true) c in CNF: c b^{257, 1}_2 ∨ -b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ false c in DIMACS: 22895 -22896 -22897 0 c -3 does not represent an automaton state. c -( b^{257, 1}_2 ∧ b^{257, 1}_1 ∧ b^{257, 1}_0 ∧ true) c in CNF: c -b^{257, 1}_2 ∨ -b^{257, 1}_1 ∨ -b^{257, 1}_0 ∨ false c in DIMACS: -22895 -22896 -22897 0 c i = 2 c -2+1 --> -1 c ( b^{257, 2}_2 ∧ b^{257, 2}_1 ∧ -b^{257, 2}_0 ∧ p_514) -> ( b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ b^{257, 3}_0) c in CNF: c -b^{257, 2}_2 ∨ -b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ -p_514 ∨ b^{257, 3}_2 c -b^{257, 2}_2 ∨ -b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ -p_514 ∨ -b^{257, 3}_1 c -b^{257, 2}_2 ∨ -b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ -p_514 ∨ b^{257, 3}_0 c in DIMACS: -22898 -22899 22900 -514 22901 0 -22898 -22899 22900 -514 -22902 0 -22898 -22899 22900 -514 22903 0 c -1+1 --> 0 c ( b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ b^{257, 2}_0 ∧ p_514) -> (-b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ -b^{257, 3}_0) c in CNF: c -b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ -p_514 ∨ -b^{257, 3}_2 c -b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ -p_514 ∨ -b^{257, 3}_1 c -b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ -p_514 ∨ -b^{257, 3}_0 c in DIMACS: -22898 22899 -22900 -514 -22901 0 -22898 22899 -22900 -514 -22902 0 -22898 22899 -22900 -514 -22903 0 c 0+1 --> 1 c (-b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ -b^{257, 2}_0 ∧ p_514) -> (-b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ b^{257, 3}_0) c in CNF: c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ -p_514 ∨ -b^{257, 3}_2 c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ -p_514 ∨ -b^{257, 3}_1 c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ -p_514 ∨ b^{257, 3}_0 c in DIMACS: 22898 22899 22900 -514 -22901 0 22898 22899 22900 -514 -22902 0 22898 22899 22900 -514 22903 0 c 1+1 --> 2 c (-b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ b^{257, 2}_0 ∧ p_514) -> (-b^{257, 3}_2 ∧ b^{257, 3}_1 ∧ -b^{257, 3}_0) c in CNF: c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ -p_514 ∨ -b^{257, 3}_2 c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ -p_514 ∨ b^{257, 3}_1 c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ -p_514 ∨ -b^{257, 3}_0 c in DIMACS: 22898 22899 -22900 -514 -22901 0 22898 22899 -22900 -514 22902 0 22898 22899 -22900 -514 -22903 0 c 2+1 --> break c (-b^{257, 2}_2 ∧ b^{257, 2}_1 ∧ -b^{257, 2}_0 ∧ p_514) -> break c in CNF: c b^{257, 2}_2 ∨ -b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ -p_514 ∨ break c in DIMACS: 22898 -22899 22900 -514 1162 0 c 2-1 --> 1 c (-b^{257, 2}_2 ∧ b^{257, 2}_1 ∧ -b^{257, 2}_0 ∧ -p_514) -> (-b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ b^{257, 3}_0) c in CNF: c b^{257, 2}_2 ∨ -b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ p_514 ∨ -b^{257, 3}_2 c b^{257, 2}_2 ∨ -b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ p_514 ∨ -b^{257, 3}_1 c b^{257, 2}_2 ∨ -b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ p_514 ∨ b^{257, 3}_0 c in DIMACS: 22898 -22899 22900 514 -22901 0 22898 -22899 22900 514 -22902 0 22898 -22899 22900 514 22903 0 c 1-1 --> 0 c (-b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ b^{257, 2}_0 ∧ -p_514) -> (-b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ -b^{257, 3}_0) c in CNF: c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ p_514 ∨ -b^{257, 3}_2 c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ p_514 ∨ -b^{257, 3}_1 c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ p_514 ∨ -b^{257, 3}_0 c in DIMACS: 22898 22899 -22900 514 -22901 0 22898 22899 -22900 514 -22902 0 22898 22899 -22900 514 -22903 0 c 0-1 --> -1 c (-b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ -b^{257, 2}_0 ∧ -p_514) -> ( b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ b^{257, 3}_0) c in CNF: c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ p_514 ∨ b^{257, 3}_2 c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ p_514 ∨ -b^{257, 3}_1 c b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ p_514 ∨ b^{257, 3}_0 c in DIMACS: 22898 22899 22900 514 22901 0 22898 22899 22900 514 -22902 0 22898 22899 22900 514 22903 0 c -1-1 --> -2 c ( b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ b^{257, 2}_0 ∧ -p_514) -> ( b^{257, 3}_2 ∧ b^{257, 3}_1 ∧ -b^{257, 3}_0) c in CNF: c -b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ p_514 ∨ b^{257, 3}_2 c -b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ p_514 ∨ b^{257, 3}_1 c -b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ p_514 ∨ -b^{257, 3}_0 c in DIMACS: -22898 22899 -22900 514 22901 0 -22898 22899 -22900 514 22902 0 -22898 22899 -22900 514 -22903 0 c -2-1 --> break c ( b^{257, 2}_2 ∧ b^{257, 2}_1 ∧ -b^{257, 2}_0 ∧ -p_514) -> break c in CNF: c -b^{257, 2}_2 ∨ -b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ p_514 ∨ break c in DIMACS: -22898 -22899 22900 514 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{257, 2}_2 ∧ -b^{257, 2}_1 ∧ -b^{257, 2}_0 ∧ true) c in CNF: c -b^{257, 2}_2 ∨ b^{257, 2}_1 ∨ b^{257, 2}_0 ∨ false c in DIMACS: -22898 22899 22900 0 c 3 does not represent an automaton state. c -(-b^{257, 2}_2 ∧ b^{257, 2}_1 ∧ b^{257, 2}_0 ∧ true) c in CNF: c b^{257, 2}_2 ∨ -b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ false c in DIMACS: 22898 -22899 -22900 0 c -3 does not represent an automaton state. c -( b^{257, 2}_2 ∧ b^{257, 2}_1 ∧ b^{257, 2}_0 ∧ true) c in CNF: c -b^{257, 2}_2 ∨ -b^{257, 2}_1 ∨ -b^{257, 2}_0 ∨ false c in DIMACS: -22898 -22899 -22900 0 c i = 3 c -2+1 --> -1 c ( b^{257, 3}_2 ∧ b^{257, 3}_1 ∧ -b^{257, 3}_0 ∧ p_771) -> ( b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ b^{257, 4}_0) c in CNF: c -b^{257, 3}_2 ∨ -b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ -p_771 ∨ b^{257, 4}_2 c -b^{257, 3}_2 ∨ -b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ -p_771 ∨ -b^{257, 4}_1 c -b^{257, 3}_2 ∨ -b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ -p_771 ∨ b^{257, 4}_0 c in DIMACS: -22901 -22902 22903 -771 22904 0 -22901 -22902 22903 -771 -22905 0 -22901 -22902 22903 -771 22906 0 c -1+1 --> 0 c ( b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ b^{257, 3}_0 ∧ p_771) -> (-b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ -b^{257, 4}_0) c in CNF: c -b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ -p_771 ∨ -b^{257, 4}_2 c -b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ -p_771 ∨ -b^{257, 4}_1 c -b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ -p_771 ∨ -b^{257, 4}_0 c in DIMACS: -22901 22902 -22903 -771 -22904 0 -22901 22902 -22903 -771 -22905 0 -22901 22902 -22903 -771 -22906 0 c 0+1 --> 1 c (-b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ -b^{257, 3}_0 ∧ p_771) -> (-b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ b^{257, 4}_0) c in CNF: c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ -p_771 ∨ -b^{257, 4}_2 c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ -p_771 ∨ -b^{257, 4}_1 c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ -p_771 ∨ b^{257, 4}_0 c in DIMACS: 22901 22902 22903 -771 -22904 0 22901 22902 22903 -771 -22905 0 22901 22902 22903 -771 22906 0 c 1+1 --> 2 c (-b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ b^{257, 3}_0 ∧ p_771) -> (-b^{257, 4}_2 ∧ b^{257, 4}_1 ∧ -b^{257, 4}_0) c in CNF: c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ -p_771 ∨ -b^{257, 4}_2 c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ -p_771 ∨ b^{257, 4}_1 c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ -p_771 ∨ -b^{257, 4}_0 c in DIMACS: 22901 22902 -22903 -771 -22904 0 22901 22902 -22903 -771 22905 0 22901 22902 -22903 -771 -22906 0 c 2+1 --> break c (-b^{257, 3}_2 ∧ b^{257, 3}_1 ∧ -b^{257, 3}_0 ∧ p_771) -> break c in CNF: c b^{257, 3}_2 ∨ -b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ -p_771 ∨ break c in DIMACS: 22901 -22902 22903 -771 1162 0 c 2-1 --> 1 c (-b^{257, 3}_2 ∧ b^{257, 3}_1 ∧ -b^{257, 3}_0 ∧ -p_771) -> (-b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ b^{257, 4}_0) c in CNF: c b^{257, 3}_2 ∨ -b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ p_771 ∨ -b^{257, 4}_2 c b^{257, 3}_2 ∨ -b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ p_771 ∨ -b^{257, 4}_1 c b^{257, 3}_2 ∨ -b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ p_771 ∨ b^{257, 4}_0 c in DIMACS: 22901 -22902 22903 771 -22904 0 22901 -22902 22903 771 -22905 0 22901 -22902 22903 771 22906 0 c 1-1 --> 0 c (-b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ b^{257, 3}_0 ∧ -p_771) -> (-b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ -b^{257, 4}_0) c in CNF: c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ p_771 ∨ -b^{257, 4}_2 c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ p_771 ∨ -b^{257, 4}_1 c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ p_771 ∨ -b^{257, 4}_0 c in DIMACS: 22901 22902 -22903 771 -22904 0 22901 22902 -22903 771 -22905 0 22901 22902 -22903 771 -22906 0 c 0-1 --> -1 c (-b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ -b^{257, 3}_0 ∧ -p_771) -> ( b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ b^{257, 4}_0) c in CNF: c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ p_771 ∨ b^{257, 4}_2 c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ p_771 ∨ -b^{257, 4}_1 c b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ p_771 ∨ b^{257, 4}_0 c in DIMACS: 22901 22902 22903 771 22904 0 22901 22902 22903 771 -22905 0 22901 22902 22903 771 22906 0 c -1-1 --> -2 c ( b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ b^{257, 3}_0 ∧ -p_771) -> ( b^{257, 4}_2 ∧ b^{257, 4}_1 ∧ -b^{257, 4}_0) c in CNF: c -b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ p_771 ∨ b^{257, 4}_2 c -b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ p_771 ∨ b^{257, 4}_1 c -b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ p_771 ∨ -b^{257, 4}_0 c in DIMACS: -22901 22902 -22903 771 22904 0 -22901 22902 -22903 771 22905 0 -22901 22902 -22903 771 -22906 0 c -2-1 --> break c ( b^{257, 3}_2 ∧ b^{257, 3}_1 ∧ -b^{257, 3}_0 ∧ -p_771) -> break c in CNF: c -b^{257, 3}_2 ∨ -b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ p_771 ∨ break c in DIMACS: -22901 -22902 22903 771 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{257, 3}_2 ∧ -b^{257, 3}_1 ∧ -b^{257, 3}_0 ∧ true) c in CNF: c -b^{257, 3}_2 ∨ b^{257, 3}_1 ∨ b^{257, 3}_0 ∨ false c in DIMACS: -22901 22902 22903 0 c 3 does not represent an automaton state. c -(-b^{257, 3}_2 ∧ b^{257, 3}_1 ∧ b^{257, 3}_0 ∧ true) c in CNF: c b^{257, 3}_2 ∨ -b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ false c in DIMACS: 22901 -22902 -22903 0 c -3 does not represent an automaton state. c -( b^{257, 3}_2 ∧ b^{257, 3}_1 ∧ b^{257, 3}_0 ∧ true) c in CNF: c -b^{257, 3}_2 ∨ -b^{257, 3}_1 ∨ -b^{257, 3}_0 ∨ false c in DIMACS: -22901 -22902 -22903 0 c i = 4 c -2+1 --> -1 c ( b^{257, 4}_2 ∧ b^{257, 4}_1 ∧ -b^{257, 4}_0 ∧ p_1028) -> ( b^{257, 5}_2 ∧ -b^{257, 5}_1 ∧ b^{257, 5}_0) c in CNF: c -b^{257, 4}_2 ∨ -b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ -p_1028 ∨ b^{257, 5}_2 c -b^{257, 4}_2 ∨ -b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ -p_1028 ∨ -b^{257, 5}_1 c -b^{257, 4}_2 ∨ -b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ -p_1028 ∨ b^{257, 5}_0 c in DIMACS: -22904 -22905 22906 -1028 22907 0 -22904 -22905 22906 -1028 -22908 0 -22904 -22905 22906 -1028 22909 0 c -1+1 --> 0 c ( b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ b^{257, 4}_0 ∧ p_1028) -> (-b^{257, 5}_2 ∧ -b^{257, 5}_1 ∧ -b^{257, 5}_0) c in CNF: c -b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ -p_1028 ∨ -b^{257, 5}_2 c -b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ -p_1028 ∨ -b^{257, 5}_1 c -b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ -p_1028 ∨ -b^{257, 5}_0 c in DIMACS: -22904 22905 -22906 -1028 -22907 0 -22904 22905 -22906 -1028 -22908 0 -22904 22905 -22906 -1028 -22909 0 c 0+1 --> 1 c (-b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ -b^{257, 4}_0 ∧ p_1028) -> (-b^{257, 5}_2 ∧ -b^{257, 5}_1 ∧ b^{257, 5}_0) c in CNF: c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ -p_1028 ∨ -b^{257, 5}_2 c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ -p_1028 ∨ -b^{257, 5}_1 c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ -p_1028 ∨ b^{257, 5}_0 c in DIMACS: 22904 22905 22906 -1028 -22907 0 22904 22905 22906 -1028 -22908 0 22904 22905 22906 -1028 22909 0 c 1+1 --> 2 c (-b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ b^{257, 4}_0 ∧ p_1028) -> (-b^{257, 5}_2 ∧ b^{257, 5}_1 ∧ -b^{257, 5}_0) c in CNF: c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ -p_1028 ∨ -b^{257, 5}_2 c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ -p_1028 ∨ b^{257, 5}_1 c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ -p_1028 ∨ -b^{257, 5}_0 c in DIMACS: 22904 22905 -22906 -1028 -22907 0 22904 22905 -22906 -1028 22908 0 22904 22905 -22906 -1028 -22909 0 c 2+1 --> break c (-b^{257, 4}_2 ∧ b^{257, 4}_1 ∧ -b^{257, 4}_0 ∧ p_1028) -> break c in CNF: c b^{257, 4}_2 ∨ -b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ -p_1028 ∨ break c in DIMACS: 22904 -22905 22906 -1028 1162 0 c 2-1 --> 1 c (-b^{257, 4}_2 ∧ b^{257, 4}_1 ∧ -b^{257, 4}_0 ∧ -p_1028) -> (-b^{257, 5}_2 ∧ -b^{257, 5}_1 ∧ b^{257, 5}_0) c in CNF: c b^{257, 4}_2 ∨ -b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ p_1028 ∨ -b^{257, 5}_2 c b^{257, 4}_2 ∨ -b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ p_1028 ∨ -b^{257, 5}_1 c b^{257, 4}_2 ∨ -b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ p_1028 ∨ b^{257, 5}_0 c in DIMACS: 22904 -22905 22906 1028 -22907 0 22904 -22905 22906 1028 -22908 0 22904 -22905 22906 1028 22909 0 c 1-1 --> 0 c (-b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ b^{257, 4}_0 ∧ -p_1028) -> (-b^{257, 5}_2 ∧ -b^{257, 5}_1 ∧ -b^{257, 5}_0) c in CNF: c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ p_1028 ∨ -b^{257, 5}_2 c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ p_1028 ∨ -b^{257, 5}_1 c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ p_1028 ∨ -b^{257, 5}_0 c in DIMACS: 22904 22905 -22906 1028 -22907 0 22904 22905 -22906 1028 -22908 0 22904 22905 -22906 1028 -22909 0 c 0-1 --> -1 c (-b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ -b^{257, 4}_0 ∧ -p_1028) -> ( b^{257, 5}_2 ∧ -b^{257, 5}_1 ∧ b^{257, 5}_0) c in CNF: c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ p_1028 ∨ b^{257, 5}_2 c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ p_1028 ∨ -b^{257, 5}_1 c b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ p_1028 ∨ b^{257, 5}_0 c in DIMACS: 22904 22905 22906 1028 22907 0 22904 22905 22906 1028 -22908 0 22904 22905 22906 1028 22909 0 c -1-1 --> -2 c ( b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ b^{257, 4}_0 ∧ -p_1028) -> ( b^{257, 5}_2 ∧ b^{257, 5}_1 ∧ -b^{257, 5}_0) c in CNF: c -b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ p_1028 ∨ b^{257, 5}_2 c -b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ p_1028 ∨ b^{257, 5}_1 c -b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ p_1028 ∨ -b^{257, 5}_0 c in DIMACS: -22904 22905 -22906 1028 22907 0 -22904 22905 -22906 1028 22908 0 -22904 22905 -22906 1028 -22909 0 c -2-1 --> break c ( b^{257, 4}_2 ∧ b^{257, 4}_1 ∧ -b^{257, 4}_0 ∧ -p_1028) -> break c in CNF: c -b^{257, 4}_2 ∨ -b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ p_1028 ∨ break c in DIMACS: -22904 -22905 22906 1028 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{257, 4}_2 ∧ -b^{257, 4}_1 ∧ -b^{257, 4}_0 ∧ true) c in CNF: c -b^{257, 4}_2 ∨ b^{257, 4}_1 ∨ b^{257, 4}_0 ∨ false c in DIMACS: -22904 22905 22906 0 c 3 does not represent an automaton state. c -(-b^{257, 4}_2 ∧ b^{257, 4}_1 ∧ b^{257, 4}_0 ∧ true) c in CNF: c b^{257, 4}_2 ∨ -b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ false c in DIMACS: 22904 -22905 -22906 0 c -3 does not represent an automaton state. c -( b^{257, 4}_2 ∧ b^{257, 4}_1 ∧ b^{257, 4}_0 ∧ true) c in CNF: c -b^{257, 4}_2 ∨ -b^{257, 4}_1 ∨ -b^{257, 4}_0 ∨ false c in DIMACS: -22904 -22905 -22906 0 c INIT for k = 258 c -b^{258, 1}_2 c -b^{258, 1}_1 c -b^{258, 1}_0 c in DIMACS: -22910 0 -22911 0 -22912 0 c Transitions for k = 258 c i = 1 c -2+1 --> -1 c ( b^{258, 1}_2 ∧ b^{258, 1}_1 ∧ -b^{258, 1}_0 ∧ p_258) -> ( b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ b^{258, 2}_0) c in CNF: c -b^{258, 1}_2 ∨ -b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ -p_258 ∨ b^{258, 2}_2 c -b^{258, 1}_2 ∨ -b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ -p_258 ∨ -b^{258, 2}_1 c -b^{258, 1}_2 ∨ -b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ -p_258 ∨ b^{258, 2}_0 c in DIMACS: -22910 -22911 22912 -258 22913 0 -22910 -22911 22912 -258 -22914 0 -22910 -22911 22912 -258 22915 0 c -1+1 --> 0 c ( b^{258, 1}_2 ∧ -b^{258, 1}_1 ∧ b^{258, 1}_0 ∧ p_258) -> (-b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ -b^{258, 2}_0) c in CNF: c -b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ -p_258 ∨ -b^{258, 2}_2 c -b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ -p_258 ∨ -b^{258, 2}_1 c -b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ -p_258 ∨ -b^{258, 2}_0 c in DIMACS: -22910 22911 -22912 -258 -22913 0 -22910 22911 -22912 -258 -22914 0 -22910 22911 -22912 -258 -22915 0 c 0+1 --> 1 c (-b^{258, 1}_2 ∧ -b^{258, 1}_1 ∧ -b^{258, 1}_0 ∧ p_258) -> (-b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ b^{258, 2}_0) c in CNF: c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ -p_258 ∨ -b^{258, 2}_2 c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ -p_258 ∨ -b^{258, 2}_1 c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ -p_258 ∨ b^{258, 2}_0 c in DIMACS: 22910 22911 22912 -258 -22913 0 22910 22911 22912 -258 -22914 0 22910 22911 22912 -258 22915 0 c 1+1 --> 2 c (-b^{258, 1}_2 ∧ -b^{258, 1}_1 ∧ b^{258, 1}_0 ∧ p_258) -> (-b^{258, 2}_2 ∧ b^{258, 2}_1 ∧ -b^{258, 2}_0) c in CNF: c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ -p_258 ∨ -b^{258, 2}_2 c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ -p_258 ∨ b^{258, 2}_1 c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ -p_258 ∨ -b^{258, 2}_0 c in DIMACS: 22910 22911 -22912 -258 -22913 0 22910 22911 -22912 -258 22914 0 22910 22911 -22912 -258 -22915 0 c 2+1 --> break c (-b^{258, 1}_2 ∧ b^{258, 1}_1 ∧ -b^{258, 1}_0 ∧ p_258) -> break c in CNF: c b^{258, 1}_2 ∨ -b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ -p_258 ∨ break c in DIMACS: 22910 -22911 22912 -258 1162 0 c 2-1 --> 1 c (-b^{258, 1}_2 ∧ b^{258, 1}_1 ∧ -b^{258, 1}_0 ∧ -p_258) -> (-b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ b^{258, 2}_0) c in CNF: c b^{258, 1}_2 ∨ -b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ p_258 ∨ -b^{258, 2}_2 c b^{258, 1}_2 ∨ -b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ p_258 ∨ -b^{258, 2}_1 c b^{258, 1}_2 ∨ -b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ p_258 ∨ b^{258, 2}_0 c in DIMACS: 22910 -22911 22912 258 -22913 0 22910 -22911 22912 258 -22914 0 22910 -22911 22912 258 22915 0 c 1-1 --> 0 c (-b^{258, 1}_2 ∧ -b^{258, 1}_1 ∧ b^{258, 1}_0 ∧ -p_258) -> (-b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ -b^{258, 2}_0) c in CNF: c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ p_258 ∨ -b^{258, 2}_2 c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ p_258 ∨ -b^{258, 2}_1 c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ p_258 ∨ -b^{258, 2}_0 c in DIMACS: 22910 22911 -22912 258 -22913 0 22910 22911 -22912 258 -22914 0 22910 22911 -22912 258 -22915 0 c 0-1 --> -1 c (-b^{258, 1}_2 ∧ -b^{258, 1}_1 ∧ -b^{258, 1}_0 ∧ -p_258) -> ( b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ b^{258, 2}_0) c in CNF: c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ p_258 ∨ b^{258, 2}_2 c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ p_258 ∨ -b^{258, 2}_1 c b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ p_258 ∨ b^{258, 2}_0 c in DIMACS: 22910 22911 22912 258 22913 0 22910 22911 22912 258 -22914 0 22910 22911 22912 258 22915 0 c -1-1 --> -2 c ( b^{258, 1}_2 ∧ -b^{258, 1}_1 ∧ b^{258, 1}_0 ∧ -p_258) -> ( b^{258, 2}_2 ∧ b^{258, 2}_1 ∧ -b^{258, 2}_0) c in CNF: c -b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ p_258 ∨ b^{258, 2}_2 c -b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ p_258 ∨ b^{258, 2}_1 c -b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ p_258 ∨ -b^{258, 2}_0 c in DIMACS: -22910 22911 -22912 258 22913 0 -22910 22911 -22912 258 22914 0 -22910 22911 -22912 258 -22915 0 c -2-1 --> break c ( b^{258, 1}_2 ∧ b^{258, 1}_1 ∧ -b^{258, 1}_0 ∧ -p_258) -> break c in CNF: c -b^{258, 1}_2 ∨ -b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ p_258 ∨ break c in DIMACS: -22910 -22911 22912 258 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{258, 1}_2 ∧ -b^{258, 1}_1 ∧ -b^{258, 1}_0 ∧ true) c in CNF: c -b^{258, 1}_2 ∨ b^{258, 1}_1 ∨ b^{258, 1}_0 ∨ false c in DIMACS: -22910 22911 22912 0 c 3 does not represent an automaton state. c -(-b^{258, 1}_2 ∧ b^{258, 1}_1 ∧ b^{258, 1}_0 ∧ true) c in CNF: c b^{258, 1}_2 ∨ -b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ false c in DIMACS: 22910 -22911 -22912 0 c -3 does not represent an automaton state. c -( b^{258, 1}_2 ∧ b^{258, 1}_1 ∧ b^{258, 1}_0 ∧ true) c in CNF: c -b^{258, 1}_2 ∨ -b^{258, 1}_1 ∨ -b^{258, 1}_0 ∨ false c in DIMACS: -22910 -22911 -22912 0 c i = 2 c -2+1 --> -1 c ( b^{258, 2}_2 ∧ b^{258, 2}_1 ∧ -b^{258, 2}_0 ∧ p_516) -> ( b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ b^{258, 3}_0) c in CNF: c -b^{258, 2}_2 ∨ -b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ -p_516 ∨ b^{258, 3}_2 c -b^{258, 2}_2 ∨ -b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ -p_516 ∨ -b^{258, 3}_1 c -b^{258, 2}_2 ∨ -b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ -p_516 ∨ b^{258, 3}_0 c in DIMACS: -22913 -22914 22915 -516 22916 0 -22913 -22914 22915 -516 -22917 0 -22913 -22914 22915 -516 22918 0 c -1+1 --> 0 c ( b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ b^{258, 2}_0 ∧ p_516) -> (-b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ -b^{258, 3}_0) c in CNF: c -b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ -p_516 ∨ -b^{258, 3}_2 c -b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ -p_516 ∨ -b^{258, 3}_1 c -b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ -p_516 ∨ -b^{258, 3}_0 c in DIMACS: -22913 22914 -22915 -516 -22916 0 -22913 22914 -22915 -516 -22917 0 -22913 22914 -22915 -516 -22918 0 c 0+1 --> 1 c (-b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ -b^{258, 2}_0 ∧ p_516) -> (-b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ b^{258, 3}_0) c in CNF: c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ -p_516 ∨ -b^{258, 3}_2 c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ -p_516 ∨ -b^{258, 3}_1 c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ -p_516 ∨ b^{258, 3}_0 c in DIMACS: 22913 22914 22915 -516 -22916 0 22913 22914 22915 -516 -22917 0 22913 22914 22915 -516 22918 0 c 1+1 --> 2 c (-b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ b^{258, 2}_0 ∧ p_516) -> (-b^{258, 3}_2 ∧ b^{258, 3}_1 ∧ -b^{258, 3}_0) c in CNF: c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ -p_516 ∨ -b^{258, 3}_2 c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ -p_516 ∨ b^{258, 3}_1 c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ -p_516 ∨ -b^{258, 3}_0 c in DIMACS: 22913 22914 -22915 -516 -22916 0 22913 22914 -22915 -516 22917 0 22913 22914 -22915 -516 -22918 0 c 2+1 --> break c (-b^{258, 2}_2 ∧ b^{258, 2}_1 ∧ -b^{258, 2}_0 ∧ p_516) -> break c in CNF: c b^{258, 2}_2 ∨ -b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ -p_516 ∨ break c in DIMACS: 22913 -22914 22915 -516 1162 0 c 2-1 --> 1 c (-b^{258, 2}_2 ∧ b^{258, 2}_1 ∧ -b^{258, 2}_0 ∧ -p_516) -> (-b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ b^{258, 3}_0) c in CNF: c b^{258, 2}_2 ∨ -b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ p_516 ∨ -b^{258, 3}_2 c b^{258, 2}_2 ∨ -b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ p_516 ∨ -b^{258, 3}_1 c b^{258, 2}_2 ∨ -b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ p_516 ∨ b^{258, 3}_0 c in DIMACS: 22913 -22914 22915 516 -22916 0 22913 -22914 22915 516 -22917 0 22913 -22914 22915 516 22918 0 c 1-1 --> 0 c (-b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ b^{258, 2}_0 ∧ -p_516) -> (-b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ -b^{258, 3}_0) c in CNF: c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ p_516 ∨ -b^{258, 3}_2 c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ p_516 ∨ -b^{258, 3}_1 c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ p_516 ∨ -b^{258, 3}_0 c in DIMACS: 22913 22914 -22915 516 -22916 0 22913 22914 -22915 516 -22917 0 22913 22914 -22915 516 -22918 0 c 0-1 --> -1 c (-b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ -b^{258, 2}_0 ∧ -p_516) -> ( b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ b^{258, 3}_0) c in CNF: c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ p_516 ∨ b^{258, 3}_2 c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ p_516 ∨ -b^{258, 3}_1 c b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ p_516 ∨ b^{258, 3}_0 c in DIMACS: 22913 22914 22915 516 22916 0 22913 22914 22915 516 -22917 0 22913 22914 22915 516 22918 0 c -1-1 --> -2 c ( b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ b^{258, 2}_0 ∧ -p_516) -> ( b^{258, 3}_2 ∧ b^{258, 3}_1 ∧ -b^{258, 3}_0) c in CNF: c -b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ p_516 ∨ b^{258, 3}_2 c -b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ p_516 ∨ b^{258, 3}_1 c -b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ p_516 ∨ -b^{258, 3}_0 c in DIMACS: -22913 22914 -22915 516 22916 0 -22913 22914 -22915 516 22917 0 -22913 22914 -22915 516 -22918 0 c -2-1 --> break c ( b^{258, 2}_2 ∧ b^{258, 2}_1 ∧ -b^{258, 2}_0 ∧ -p_516) -> break c in CNF: c -b^{258, 2}_2 ∨ -b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ p_516 ∨ break c in DIMACS: -22913 -22914 22915 516 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{258, 2}_2 ∧ -b^{258, 2}_1 ∧ -b^{258, 2}_0 ∧ true) c in CNF: c -b^{258, 2}_2 ∨ b^{258, 2}_1 ∨ b^{258, 2}_0 ∨ false c in DIMACS: -22913 22914 22915 0 c 3 does not represent an automaton state. c -(-b^{258, 2}_2 ∧ b^{258, 2}_1 ∧ b^{258, 2}_0 ∧ true) c in CNF: c b^{258, 2}_2 ∨ -b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ false c in DIMACS: 22913 -22914 -22915 0 c -3 does not represent an automaton state. c -( b^{258, 2}_2 ∧ b^{258, 2}_1 ∧ b^{258, 2}_0 ∧ true) c in CNF: c -b^{258, 2}_2 ∨ -b^{258, 2}_1 ∨ -b^{258, 2}_0 ∨ false c in DIMACS: -22913 -22914 -22915 0 c i = 3 c -2+1 --> -1 c ( b^{258, 3}_2 ∧ b^{258, 3}_1 ∧ -b^{258, 3}_0 ∧ p_774) -> ( b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ b^{258, 4}_0) c in CNF: c -b^{258, 3}_2 ∨ -b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ -p_774 ∨ b^{258, 4}_2 c -b^{258, 3}_2 ∨ -b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ -p_774 ∨ -b^{258, 4}_1 c -b^{258, 3}_2 ∨ -b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ -p_774 ∨ b^{258, 4}_0 c in DIMACS: -22916 -22917 22918 -774 22919 0 -22916 -22917 22918 -774 -22920 0 -22916 -22917 22918 -774 22921 0 c -1+1 --> 0 c ( b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ b^{258, 3}_0 ∧ p_774) -> (-b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ -b^{258, 4}_0) c in CNF: c -b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ -p_774 ∨ -b^{258, 4}_2 c -b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ -p_774 ∨ -b^{258, 4}_1 c -b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ -p_774 ∨ -b^{258, 4}_0 c in DIMACS: -22916 22917 -22918 -774 -22919 0 -22916 22917 -22918 -774 -22920 0 -22916 22917 -22918 -774 -22921 0 c 0+1 --> 1 c (-b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ -b^{258, 3}_0 ∧ p_774) -> (-b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ b^{258, 4}_0) c in CNF: c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ -p_774 ∨ -b^{258, 4}_2 c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ -p_774 ∨ -b^{258, 4}_1 c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ -p_774 ∨ b^{258, 4}_0 c in DIMACS: 22916 22917 22918 -774 -22919 0 22916 22917 22918 -774 -22920 0 22916 22917 22918 -774 22921 0 c 1+1 --> 2 c (-b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ b^{258, 3}_0 ∧ p_774) -> (-b^{258, 4}_2 ∧ b^{258, 4}_1 ∧ -b^{258, 4}_0) c in CNF: c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ -p_774 ∨ -b^{258, 4}_2 c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ -p_774 ∨ b^{258, 4}_1 c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ -p_774 ∨ -b^{258, 4}_0 c in DIMACS: 22916 22917 -22918 -774 -22919 0 22916 22917 -22918 -774 22920 0 22916 22917 -22918 -774 -22921 0 c 2+1 --> break c (-b^{258, 3}_2 ∧ b^{258, 3}_1 ∧ -b^{258, 3}_0 ∧ p_774) -> break c in CNF: c b^{258, 3}_2 ∨ -b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ -p_774 ∨ break c in DIMACS: 22916 -22917 22918 -774 1162 0 c 2-1 --> 1 c (-b^{258, 3}_2 ∧ b^{258, 3}_1 ∧ -b^{258, 3}_0 ∧ -p_774) -> (-b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ b^{258, 4}_0) c in CNF: c b^{258, 3}_2 ∨ -b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ p_774 ∨ -b^{258, 4}_2 c b^{258, 3}_2 ∨ -b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ p_774 ∨ -b^{258, 4}_1 c b^{258, 3}_2 ∨ -b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ p_774 ∨ b^{258, 4}_0 c in DIMACS: 22916 -22917 22918 774 -22919 0 22916 -22917 22918 774 -22920 0 22916 -22917 22918 774 22921 0 c 1-1 --> 0 c (-b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ b^{258, 3}_0 ∧ -p_774) -> (-b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ -b^{258, 4}_0) c in CNF: c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ p_774 ∨ -b^{258, 4}_2 c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ p_774 ∨ -b^{258, 4}_1 c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ p_774 ∨ -b^{258, 4}_0 c in DIMACS: 22916 22917 -22918 774 -22919 0 22916 22917 -22918 774 -22920 0 22916 22917 -22918 774 -22921 0 c 0-1 --> -1 c (-b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ -b^{258, 3}_0 ∧ -p_774) -> ( b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ b^{258, 4}_0) c in CNF: c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ p_774 ∨ b^{258, 4}_2 c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ p_774 ∨ -b^{258, 4}_1 c b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ p_774 ∨ b^{258, 4}_0 c in DIMACS: 22916 22917 22918 774 22919 0 22916 22917 22918 774 -22920 0 22916 22917 22918 774 22921 0 c -1-1 --> -2 c ( b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ b^{258, 3}_0 ∧ -p_774) -> ( b^{258, 4}_2 ∧ b^{258, 4}_1 ∧ -b^{258, 4}_0) c in CNF: c -b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ p_774 ∨ b^{258, 4}_2 c -b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ p_774 ∨ b^{258, 4}_1 c -b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ p_774 ∨ -b^{258, 4}_0 c in DIMACS: -22916 22917 -22918 774 22919 0 -22916 22917 -22918 774 22920 0 -22916 22917 -22918 774 -22921 0 c -2-1 --> break c ( b^{258, 3}_2 ∧ b^{258, 3}_1 ∧ -b^{258, 3}_0 ∧ -p_774) -> break c in CNF: c -b^{258, 3}_2 ∨ -b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ p_774 ∨ break c in DIMACS: -22916 -22917 22918 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{258, 3}_2 ∧ -b^{258, 3}_1 ∧ -b^{258, 3}_0 ∧ true) c in CNF: c -b^{258, 3}_2 ∨ b^{258, 3}_1 ∨ b^{258, 3}_0 ∨ false c in DIMACS: -22916 22917 22918 0 c 3 does not represent an automaton state. c -(-b^{258, 3}_2 ∧ b^{258, 3}_1 ∧ b^{258, 3}_0 ∧ true) c in CNF: c b^{258, 3}_2 ∨ -b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ false c in DIMACS: 22916 -22917 -22918 0 c -3 does not represent an automaton state. c -( b^{258, 3}_2 ∧ b^{258, 3}_1 ∧ b^{258, 3}_0 ∧ true) c in CNF: c -b^{258, 3}_2 ∨ -b^{258, 3}_1 ∨ -b^{258, 3}_0 ∨ false c in DIMACS: -22916 -22917 -22918 0 c i = 4 c -2+1 --> -1 c ( b^{258, 4}_2 ∧ b^{258, 4}_1 ∧ -b^{258, 4}_0 ∧ p_1032) -> ( b^{258, 5}_2 ∧ -b^{258, 5}_1 ∧ b^{258, 5}_0) c in CNF: c -b^{258, 4}_2 ∨ -b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ -p_1032 ∨ b^{258, 5}_2 c -b^{258, 4}_2 ∨ -b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ -p_1032 ∨ -b^{258, 5}_1 c -b^{258, 4}_2 ∨ -b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ -p_1032 ∨ b^{258, 5}_0 c in DIMACS: -22919 -22920 22921 -1032 22922 0 -22919 -22920 22921 -1032 -22923 0 -22919 -22920 22921 -1032 22924 0 c -1+1 --> 0 c ( b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ b^{258, 4}_0 ∧ p_1032) -> (-b^{258, 5}_2 ∧ -b^{258, 5}_1 ∧ -b^{258, 5}_0) c in CNF: c -b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ -p_1032 ∨ -b^{258, 5}_2 c -b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ -p_1032 ∨ -b^{258, 5}_1 c -b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ -p_1032 ∨ -b^{258, 5}_0 c in DIMACS: -22919 22920 -22921 -1032 -22922 0 -22919 22920 -22921 -1032 -22923 0 -22919 22920 -22921 -1032 -22924 0 c 0+1 --> 1 c (-b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ -b^{258, 4}_0 ∧ p_1032) -> (-b^{258, 5}_2 ∧ -b^{258, 5}_1 ∧ b^{258, 5}_0) c in CNF: c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ -p_1032 ∨ -b^{258, 5}_2 c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ -p_1032 ∨ -b^{258, 5}_1 c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ -p_1032 ∨ b^{258, 5}_0 c in DIMACS: 22919 22920 22921 -1032 -22922 0 22919 22920 22921 -1032 -22923 0 22919 22920 22921 -1032 22924 0 c 1+1 --> 2 c (-b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ b^{258, 4}_0 ∧ p_1032) -> (-b^{258, 5}_2 ∧ b^{258, 5}_1 ∧ -b^{258, 5}_0) c in CNF: c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ -p_1032 ∨ -b^{258, 5}_2 c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ -p_1032 ∨ b^{258, 5}_1 c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ -p_1032 ∨ -b^{258, 5}_0 c in DIMACS: 22919 22920 -22921 -1032 -22922 0 22919 22920 -22921 -1032 22923 0 22919 22920 -22921 -1032 -22924 0 c 2+1 --> break c (-b^{258, 4}_2 ∧ b^{258, 4}_1 ∧ -b^{258, 4}_0 ∧ p_1032) -> break c in CNF: c b^{258, 4}_2 ∨ -b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ -p_1032 ∨ break c in DIMACS: 22919 -22920 22921 -1032 1162 0 c 2-1 --> 1 c (-b^{258, 4}_2 ∧ b^{258, 4}_1 ∧ -b^{258, 4}_0 ∧ -p_1032) -> (-b^{258, 5}_2 ∧ -b^{258, 5}_1 ∧ b^{258, 5}_0) c in CNF: c b^{258, 4}_2 ∨ -b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ p_1032 ∨ -b^{258, 5}_2 c b^{258, 4}_2 ∨ -b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ p_1032 ∨ -b^{258, 5}_1 c b^{258, 4}_2 ∨ -b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ p_1032 ∨ b^{258, 5}_0 c in DIMACS: 22919 -22920 22921 1032 -22922 0 22919 -22920 22921 1032 -22923 0 22919 -22920 22921 1032 22924 0 c 1-1 --> 0 c (-b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ b^{258, 4}_0 ∧ -p_1032) -> (-b^{258, 5}_2 ∧ -b^{258, 5}_1 ∧ -b^{258, 5}_0) c in CNF: c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ p_1032 ∨ -b^{258, 5}_2 c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ p_1032 ∨ -b^{258, 5}_1 c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ p_1032 ∨ -b^{258, 5}_0 c in DIMACS: 22919 22920 -22921 1032 -22922 0 22919 22920 -22921 1032 -22923 0 22919 22920 -22921 1032 -22924 0 c 0-1 --> -1 c (-b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ -b^{258, 4}_0 ∧ -p_1032) -> ( b^{258, 5}_2 ∧ -b^{258, 5}_1 ∧ b^{258, 5}_0) c in CNF: c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ p_1032 ∨ b^{258, 5}_2 c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ p_1032 ∨ -b^{258, 5}_1 c b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ p_1032 ∨ b^{258, 5}_0 c in DIMACS: 22919 22920 22921 1032 22922 0 22919 22920 22921 1032 -22923 0 22919 22920 22921 1032 22924 0 c -1-1 --> -2 c ( b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ b^{258, 4}_0 ∧ -p_1032) -> ( b^{258, 5}_2 ∧ b^{258, 5}_1 ∧ -b^{258, 5}_0) c in CNF: c -b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ p_1032 ∨ b^{258, 5}_2 c -b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ p_1032 ∨ b^{258, 5}_1 c -b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ p_1032 ∨ -b^{258, 5}_0 c in DIMACS: -22919 22920 -22921 1032 22922 0 -22919 22920 -22921 1032 22923 0 -22919 22920 -22921 1032 -22924 0 c -2-1 --> break c ( b^{258, 4}_2 ∧ b^{258, 4}_1 ∧ -b^{258, 4}_0 ∧ -p_1032) -> break c in CNF: c -b^{258, 4}_2 ∨ -b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ p_1032 ∨ break c in DIMACS: -22919 -22920 22921 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{258, 4}_2 ∧ -b^{258, 4}_1 ∧ -b^{258, 4}_0 ∧ true) c in CNF: c -b^{258, 4}_2 ∨ b^{258, 4}_1 ∨ b^{258, 4}_0 ∨ false c in DIMACS: -22919 22920 22921 0 c 3 does not represent an automaton state. c -(-b^{258, 4}_2 ∧ b^{258, 4}_1 ∧ b^{258, 4}_0 ∧ true) c in CNF: c b^{258, 4}_2 ∨ -b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ false c in DIMACS: 22919 -22920 -22921 0 c -3 does not represent an automaton state. c -( b^{258, 4}_2 ∧ b^{258, 4}_1 ∧ b^{258, 4}_0 ∧ true) c in CNF: c -b^{258, 4}_2 ∨ -b^{258, 4}_1 ∨ -b^{258, 4}_0 ∨ false c in DIMACS: -22919 -22920 -22921 0 c INIT for k = 259 c -b^{259, 1}_2 c -b^{259, 1}_1 c -b^{259, 1}_0 c in DIMACS: -22925 0 -22926 0 -22927 0 c Transitions for k = 259 c i = 1 c -2+1 --> -1 c ( b^{259, 1}_2 ∧ b^{259, 1}_1 ∧ -b^{259, 1}_0 ∧ p_259) -> ( b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ b^{259, 2}_0) c in CNF: c -b^{259, 1}_2 ∨ -b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ -p_259 ∨ b^{259, 2}_2 c -b^{259, 1}_2 ∨ -b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ -p_259 ∨ -b^{259, 2}_1 c -b^{259, 1}_2 ∨ -b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ -p_259 ∨ b^{259, 2}_0 c in DIMACS: -22925 -22926 22927 -259 22928 0 -22925 -22926 22927 -259 -22929 0 -22925 -22926 22927 -259 22930 0 c -1+1 --> 0 c ( b^{259, 1}_2 ∧ -b^{259, 1}_1 ∧ b^{259, 1}_0 ∧ p_259) -> (-b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ -b^{259, 2}_0) c in CNF: c -b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ -p_259 ∨ -b^{259, 2}_2 c -b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ -p_259 ∨ -b^{259, 2}_1 c -b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ -p_259 ∨ -b^{259, 2}_0 c in DIMACS: -22925 22926 -22927 -259 -22928 0 -22925 22926 -22927 -259 -22929 0 -22925 22926 -22927 -259 -22930 0 c 0+1 --> 1 c (-b^{259, 1}_2 ∧ -b^{259, 1}_1 ∧ -b^{259, 1}_0 ∧ p_259) -> (-b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ b^{259, 2}_0) c in CNF: c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ -p_259 ∨ -b^{259, 2}_2 c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ -p_259 ∨ -b^{259, 2}_1 c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ -p_259 ∨ b^{259, 2}_0 c in DIMACS: 22925 22926 22927 -259 -22928 0 22925 22926 22927 -259 -22929 0 22925 22926 22927 -259 22930 0 c 1+1 --> 2 c (-b^{259, 1}_2 ∧ -b^{259, 1}_1 ∧ b^{259, 1}_0 ∧ p_259) -> (-b^{259, 2}_2 ∧ b^{259, 2}_1 ∧ -b^{259, 2}_0) c in CNF: c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ -p_259 ∨ -b^{259, 2}_2 c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ -p_259 ∨ b^{259, 2}_1 c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ -p_259 ∨ -b^{259, 2}_0 c in DIMACS: 22925 22926 -22927 -259 -22928 0 22925 22926 -22927 -259 22929 0 22925 22926 -22927 -259 -22930 0 c 2+1 --> break c (-b^{259, 1}_2 ∧ b^{259, 1}_1 ∧ -b^{259, 1}_0 ∧ p_259) -> break c in CNF: c b^{259, 1}_2 ∨ -b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ -p_259 ∨ break c in DIMACS: 22925 -22926 22927 -259 1162 0 c 2-1 --> 1 c (-b^{259, 1}_2 ∧ b^{259, 1}_1 ∧ -b^{259, 1}_0 ∧ -p_259) -> (-b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ b^{259, 2}_0) c in CNF: c b^{259, 1}_2 ∨ -b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ p_259 ∨ -b^{259, 2}_2 c b^{259, 1}_2 ∨ -b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ p_259 ∨ -b^{259, 2}_1 c b^{259, 1}_2 ∨ -b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ p_259 ∨ b^{259, 2}_0 c in DIMACS: 22925 -22926 22927 259 -22928 0 22925 -22926 22927 259 -22929 0 22925 -22926 22927 259 22930 0 c 1-1 --> 0 c (-b^{259, 1}_2 ∧ -b^{259, 1}_1 ∧ b^{259, 1}_0 ∧ -p_259) -> (-b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ -b^{259, 2}_0) c in CNF: c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ p_259 ∨ -b^{259, 2}_2 c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ p_259 ∨ -b^{259, 2}_1 c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ p_259 ∨ -b^{259, 2}_0 c in DIMACS: 22925 22926 -22927 259 -22928 0 22925 22926 -22927 259 -22929 0 22925 22926 -22927 259 -22930 0 c 0-1 --> -1 c (-b^{259, 1}_2 ∧ -b^{259, 1}_1 ∧ -b^{259, 1}_0 ∧ -p_259) -> ( b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ b^{259, 2}_0) c in CNF: c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ p_259 ∨ b^{259, 2}_2 c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ p_259 ∨ -b^{259, 2}_1 c b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ p_259 ∨ b^{259, 2}_0 c in DIMACS: 22925 22926 22927 259 22928 0 22925 22926 22927 259 -22929 0 22925 22926 22927 259 22930 0 c -1-1 --> -2 c ( b^{259, 1}_2 ∧ -b^{259, 1}_1 ∧ b^{259, 1}_0 ∧ -p_259) -> ( b^{259, 2}_2 ∧ b^{259, 2}_1 ∧ -b^{259, 2}_0) c in CNF: c -b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ p_259 ∨ b^{259, 2}_2 c -b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ p_259 ∨ b^{259, 2}_1 c -b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ p_259 ∨ -b^{259, 2}_0 c in DIMACS: -22925 22926 -22927 259 22928 0 -22925 22926 -22927 259 22929 0 -22925 22926 -22927 259 -22930 0 c -2-1 --> break c ( b^{259, 1}_2 ∧ b^{259, 1}_1 ∧ -b^{259, 1}_0 ∧ -p_259) -> break c in CNF: c -b^{259, 1}_2 ∨ -b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ p_259 ∨ break c in DIMACS: -22925 -22926 22927 259 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{259, 1}_2 ∧ -b^{259, 1}_1 ∧ -b^{259, 1}_0 ∧ true) c in CNF: c -b^{259, 1}_2 ∨ b^{259, 1}_1 ∨ b^{259, 1}_0 ∨ false c in DIMACS: -22925 22926 22927 0 c 3 does not represent an automaton state. c -(-b^{259, 1}_2 ∧ b^{259, 1}_1 ∧ b^{259, 1}_0 ∧ true) c in CNF: c b^{259, 1}_2 ∨ -b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ false c in DIMACS: 22925 -22926 -22927 0 c -3 does not represent an automaton state. c -( b^{259, 1}_2 ∧ b^{259, 1}_1 ∧ b^{259, 1}_0 ∧ true) c in CNF: c -b^{259, 1}_2 ∨ -b^{259, 1}_1 ∨ -b^{259, 1}_0 ∨ false c in DIMACS: -22925 -22926 -22927 0 c i = 2 c -2+1 --> -1 c ( b^{259, 2}_2 ∧ b^{259, 2}_1 ∧ -b^{259, 2}_0 ∧ p_518) -> ( b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ b^{259, 3}_0) c in CNF: c -b^{259, 2}_2 ∨ -b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ -p_518 ∨ b^{259, 3}_2 c -b^{259, 2}_2 ∨ -b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ -p_518 ∨ -b^{259, 3}_1 c -b^{259, 2}_2 ∨ -b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ -p_518 ∨ b^{259, 3}_0 c in DIMACS: -22928 -22929 22930 -518 22931 0 -22928 -22929 22930 -518 -22932 0 -22928 -22929 22930 -518 22933 0 c -1+1 --> 0 c ( b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ b^{259, 2}_0 ∧ p_518) -> (-b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ -b^{259, 3}_0) c in CNF: c -b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ -p_518 ∨ -b^{259, 3}_2 c -b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ -p_518 ∨ -b^{259, 3}_1 c -b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ -p_518 ∨ -b^{259, 3}_0 c in DIMACS: -22928 22929 -22930 -518 -22931 0 -22928 22929 -22930 -518 -22932 0 -22928 22929 -22930 -518 -22933 0 c 0+1 --> 1 c (-b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ -b^{259, 2}_0 ∧ p_518) -> (-b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ b^{259, 3}_0) c in CNF: c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ -p_518 ∨ -b^{259, 3}_2 c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ -p_518 ∨ -b^{259, 3}_1 c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ -p_518 ∨ b^{259, 3}_0 c in DIMACS: 22928 22929 22930 -518 -22931 0 22928 22929 22930 -518 -22932 0 22928 22929 22930 -518 22933 0 c 1+1 --> 2 c (-b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ b^{259, 2}_0 ∧ p_518) -> (-b^{259, 3}_2 ∧ b^{259, 3}_1 ∧ -b^{259, 3}_0) c in CNF: c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ -p_518 ∨ -b^{259, 3}_2 c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ -p_518 ∨ b^{259, 3}_1 c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ -p_518 ∨ -b^{259, 3}_0 c in DIMACS: 22928 22929 -22930 -518 -22931 0 22928 22929 -22930 -518 22932 0 22928 22929 -22930 -518 -22933 0 c 2+1 --> break c (-b^{259, 2}_2 ∧ b^{259, 2}_1 ∧ -b^{259, 2}_0 ∧ p_518) -> break c in CNF: c b^{259, 2}_2 ∨ -b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ -p_518 ∨ break c in DIMACS: 22928 -22929 22930 -518 1162 0 c 2-1 --> 1 c (-b^{259, 2}_2 ∧ b^{259, 2}_1 ∧ -b^{259, 2}_0 ∧ -p_518) -> (-b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ b^{259, 3}_0) c in CNF: c b^{259, 2}_2 ∨ -b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ p_518 ∨ -b^{259, 3}_2 c b^{259, 2}_2 ∨ -b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ p_518 ∨ -b^{259, 3}_1 c b^{259, 2}_2 ∨ -b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ p_518 ∨ b^{259, 3}_0 c in DIMACS: 22928 -22929 22930 518 -22931 0 22928 -22929 22930 518 -22932 0 22928 -22929 22930 518 22933 0 c 1-1 --> 0 c (-b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ b^{259, 2}_0 ∧ -p_518) -> (-b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ -b^{259, 3}_0) c in CNF: c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ p_518 ∨ -b^{259, 3}_2 c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ p_518 ∨ -b^{259, 3}_1 c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ p_518 ∨ -b^{259, 3}_0 c in DIMACS: 22928 22929 -22930 518 -22931 0 22928 22929 -22930 518 -22932 0 22928 22929 -22930 518 -22933 0 c 0-1 --> -1 c (-b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ -b^{259, 2}_0 ∧ -p_518) -> ( b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ b^{259, 3}_0) c in CNF: c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ p_518 ∨ b^{259, 3}_2 c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ p_518 ∨ -b^{259, 3}_1 c b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ p_518 ∨ b^{259, 3}_0 c in DIMACS: 22928 22929 22930 518 22931 0 22928 22929 22930 518 -22932 0 22928 22929 22930 518 22933 0 c -1-1 --> -2 c ( b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ b^{259, 2}_0 ∧ -p_518) -> ( b^{259, 3}_2 ∧ b^{259, 3}_1 ∧ -b^{259, 3}_0) c in CNF: c -b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ p_518 ∨ b^{259, 3}_2 c -b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ p_518 ∨ b^{259, 3}_1 c -b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ p_518 ∨ -b^{259, 3}_0 c in DIMACS: -22928 22929 -22930 518 22931 0 -22928 22929 -22930 518 22932 0 -22928 22929 -22930 518 -22933 0 c -2-1 --> break c ( b^{259, 2}_2 ∧ b^{259, 2}_1 ∧ -b^{259, 2}_0 ∧ -p_518) -> break c in CNF: c -b^{259, 2}_2 ∨ -b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ p_518 ∨ break c in DIMACS: -22928 -22929 22930 518 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{259, 2}_2 ∧ -b^{259, 2}_1 ∧ -b^{259, 2}_0 ∧ true) c in CNF: c -b^{259, 2}_2 ∨ b^{259, 2}_1 ∨ b^{259, 2}_0 ∨ false c in DIMACS: -22928 22929 22930 0 c 3 does not represent an automaton state. c -(-b^{259, 2}_2 ∧ b^{259, 2}_1 ∧ b^{259, 2}_0 ∧ true) c in CNF: c b^{259, 2}_2 ∨ -b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ false c in DIMACS: 22928 -22929 -22930 0 c -3 does not represent an automaton state. c -( b^{259, 2}_2 ∧ b^{259, 2}_1 ∧ b^{259, 2}_0 ∧ true) c in CNF: c -b^{259, 2}_2 ∨ -b^{259, 2}_1 ∨ -b^{259, 2}_0 ∨ false c in DIMACS: -22928 -22929 -22930 0 c i = 3 c -2+1 --> -1 c ( b^{259, 3}_2 ∧ b^{259, 3}_1 ∧ -b^{259, 3}_0 ∧ p_777) -> ( b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ b^{259, 4}_0) c in CNF: c -b^{259, 3}_2 ∨ -b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ -p_777 ∨ b^{259, 4}_2 c -b^{259, 3}_2 ∨ -b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ -p_777 ∨ -b^{259, 4}_1 c -b^{259, 3}_2 ∨ -b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ -p_777 ∨ b^{259, 4}_0 c in DIMACS: -22931 -22932 22933 -777 22934 0 -22931 -22932 22933 -777 -22935 0 -22931 -22932 22933 -777 22936 0 c -1+1 --> 0 c ( b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ b^{259, 3}_0 ∧ p_777) -> (-b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ -b^{259, 4}_0) c in CNF: c -b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ -p_777 ∨ -b^{259, 4}_2 c -b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ -p_777 ∨ -b^{259, 4}_1 c -b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ -p_777 ∨ -b^{259, 4}_0 c in DIMACS: -22931 22932 -22933 -777 -22934 0 -22931 22932 -22933 -777 -22935 0 -22931 22932 -22933 -777 -22936 0 c 0+1 --> 1 c (-b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ -b^{259, 3}_0 ∧ p_777) -> (-b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ b^{259, 4}_0) c in CNF: c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ -p_777 ∨ -b^{259, 4}_2 c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ -p_777 ∨ -b^{259, 4}_1 c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ -p_777 ∨ b^{259, 4}_0 c in DIMACS: 22931 22932 22933 -777 -22934 0 22931 22932 22933 -777 -22935 0 22931 22932 22933 -777 22936 0 c 1+1 --> 2 c (-b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ b^{259, 3}_0 ∧ p_777) -> (-b^{259, 4}_2 ∧ b^{259, 4}_1 ∧ -b^{259, 4}_0) c in CNF: c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ -p_777 ∨ -b^{259, 4}_2 c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ -p_777 ∨ b^{259, 4}_1 c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ -p_777 ∨ -b^{259, 4}_0 c in DIMACS: 22931 22932 -22933 -777 -22934 0 22931 22932 -22933 -777 22935 0 22931 22932 -22933 -777 -22936 0 c 2+1 --> break c (-b^{259, 3}_2 ∧ b^{259, 3}_1 ∧ -b^{259, 3}_0 ∧ p_777) -> break c in CNF: c b^{259, 3}_2 ∨ -b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ -p_777 ∨ break c in DIMACS: 22931 -22932 22933 -777 1162 0 c 2-1 --> 1 c (-b^{259, 3}_2 ∧ b^{259, 3}_1 ∧ -b^{259, 3}_0 ∧ -p_777) -> (-b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ b^{259, 4}_0) c in CNF: c b^{259, 3}_2 ∨ -b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ p_777 ∨ -b^{259, 4}_2 c b^{259, 3}_2 ∨ -b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ p_777 ∨ -b^{259, 4}_1 c b^{259, 3}_2 ∨ -b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ p_777 ∨ b^{259, 4}_0 c in DIMACS: 22931 -22932 22933 777 -22934 0 22931 -22932 22933 777 -22935 0 22931 -22932 22933 777 22936 0 c 1-1 --> 0 c (-b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ b^{259, 3}_0 ∧ -p_777) -> (-b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ -b^{259, 4}_0) c in CNF: c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ p_777 ∨ -b^{259, 4}_2 c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ p_777 ∨ -b^{259, 4}_1 c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ p_777 ∨ -b^{259, 4}_0 c in DIMACS: 22931 22932 -22933 777 -22934 0 22931 22932 -22933 777 -22935 0 22931 22932 -22933 777 -22936 0 c 0-1 --> -1 c (-b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ -b^{259, 3}_0 ∧ -p_777) -> ( b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ b^{259, 4}_0) c in CNF: c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ p_777 ∨ b^{259, 4}_2 c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ p_777 ∨ -b^{259, 4}_1 c b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ p_777 ∨ b^{259, 4}_0 c in DIMACS: 22931 22932 22933 777 22934 0 22931 22932 22933 777 -22935 0 22931 22932 22933 777 22936 0 c -1-1 --> -2 c ( b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ b^{259, 3}_0 ∧ -p_777) -> ( b^{259, 4}_2 ∧ b^{259, 4}_1 ∧ -b^{259, 4}_0) c in CNF: c -b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ p_777 ∨ b^{259, 4}_2 c -b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ p_777 ∨ b^{259, 4}_1 c -b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ p_777 ∨ -b^{259, 4}_0 c in DIMACS: -22931 22932 -22933 777 22934 0 -22931 22932 -22933 777 22935 0 -22931 22932 -22933 777 -22936 0 c -2-1 --> break c ( b^{259, 3}_2 ∧ b^{259, 3}_1 ∧ -b^{259, 3}_0 ∧ -p_777) -> break c in CNF: c -b^{259, 3}_2 ∨ -b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ p_777 ∨ break c in DIMACS: -22931 -22932 22933 777 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{259, 3}_2 ∧ -b^{259, 3}_1 ∧ -b^{259, 3}_0 ∧ true) c in CNF: c -b^{259, 3}_2 ∨ b^{259, 3}_1 ∨ b^{259, 3}_0 ∨ false c in DIMACS: -22931 22932 22933 0 c 3 does not represent an automaton state. c -(-b^{259, 3}_2 ∧ b^{259, 3}_1 ∧ b^{259, 3}_0 ∧ true) c in CNF: c b^{259, 3}_2 ∨ -b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ false c in DIMACS: 22931 -22932 -22933 0 c -3 does not represent an automaton state. c -( b^{259, 3}_2 ∧ b^{259, 3}_1 ∧ b^{259, 3}_0 ∧ true) c in CNF: c -b^{259, 3}_2 ∨ -b^{259, 3}_1 ∨ -b^{259, 3}_0 ∨ false c in DIMACS: -22931 -22932 -22933 0 c i = 4 c -2+1 --> -1 c ( b^{259, 4}_2 ∧ b^{259, 4}_1 ∧ -b^{259, 4}_0 ∧ p_1036) -> ( b^{259, 5}_2 ∧ -b^{259, 5}_1 ∧ b^{259, 5}_0) c in CNF: c -b^{259, 4}_2 ∨ -b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ -p_1036 ∨ b^{259, 5}_2 c -b^{259, 4}_2 ∨ -b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ -p_1036 ∨ -b^{259, 5}_1 c -b^{259, 4}_2 ∨ -b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ -p_1036 ∨ b^{259, 5}_0 c in DIMACS: -22934 -22935 22936 -1036 22937 0 -22934 -22935 22936 -1036 -22938 0 -22934 -22935 22936 -1036 22939 0 c -1+1 --> 0 c ( b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ b^{259, 4}_0 ∧ p_1036) -> (-b^{259, 5}_2 ∧ -b^{259, 5}_1 ∧ -b^{259, 5}_0) c in CNF: c -b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ -p_1036 ∨ -b^{259, 5}_2 c -b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ -p_1036 ∨ -b^{259, 5}_1 c -b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ -p_1036 ∨ -b^{259, 5}_0 c in DIMACS: -22934 22935 -22936 -1036 -22937 0 -22934 22935 -22936 -1036 -22938 0 -22934 22935 -22936 -1036 -22939 0 c 0+1 --> 1 c (-b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ -b^{259, 4}_0 ∧ p_1036) -> (-b^{259, 5}_2 ∧ -b^{259, 5}_1 ∧ b^{259, 5}_0) c in CNF: c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ -p_1036 ∨ -b^{259, 5}_2 c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ -p_1036 ∨ -b^{259, 5}_1 c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ -p_1036 ∨ b^{259, 5}_0 c in DIMACS: 22934 22935 22936 -1036 -22937 0 22934 22935 22936 -1036 -22938 0 22934 22935 22936 -1036 22939 0 c 1+1 --> 2 c (-b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ b^{259, 4}_0 ∧ p_1036) -> (-b^{259, 5}_2 ∧ b^{259, 5}_1 ∧ -b^{259, 5}_0) c in CNF: c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ -p_1036 ∨ -b^{259, 5}_2 c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ -p_1036 ∨ b^{259, 5}_1 c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ -p_1036 ∨ -b^{259, 5}_0 c in DIMACS: 22934 22935 -22936 -1036 -22937 0 22934 22935 -22936 -1036 22938 0 22934 22935 -22936 -1036 -22939 0 c 2+1 --> break c (-b^{259, 4}_2 ∧ b^{259, 4}_1 ∧ -b^{259, 4}_0 ∧ p_1036) -> break c in CNF: c b^{259, 4}_2 ∨ -b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ -p_1036 ∨ break c in DIMACS: 22934 -22935 22936 -1036 1162 0 c 2-1 --> 1 c (-b^{259, 4}_2 ∧ b^{259, 4}_1 ∧ -b^{259, 4}_0 ∧ -p_1036) -> (-b^{259, 5}_2 ∧ -b^{259, 5}_1 ∧ b^{259, 5}_0) c in CNF: c b^{259, 4}_2 ∨ -b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ p_1036 ∨ -b^{259, 5}_2 c b^{259, 4}_2 ∨ -b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ p_1036 ∨ -b^{259, 5}_1 c b^{259, 4}_2 ∨ -b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ p_1036 ∨ b^{259, 5}_0 c in DIMACS: 22934 -22935 22936 1036 -22937 0 22934 -22935 22936 1036 -22938 0 22934 -22935 22936 1036 22939 0 c 1-1 --> 0 c (-b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ b^{259, 4}_0 ∧ -p_1036) -> (-b^{259, 5}_2 ∧ -b^{259, 5}_1 ∧ -b^{259, 5}_0) c in CNF: c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ p_1036 ∨ -b^{259, 5}_2 c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ p_1036 ∨ -b^{259, 5}_1 c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ p_1036 ∨ -b^{259, 5}_0 c in DIMACS: 22934 22935 -22936 1036 -22937 0 22934 22935 -22936 1036 -22938 0 22934 22935 -22936 1036 -22939 0 c 0-1 --> -1 c (-b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ -b^{259, 4}_0 ∧ -p_1036) -> ( b^{259, 5}_2 ∧ -b^{259, 5}_1 ∧ b^{259, 5}_0) c in CNF: c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ p_1036 ∨ b^{259, 5}_2 c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ p_1036 ∨ -b^{259, 5}_1 c b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ p_1036 ∨ b^{259, 5}_0 c in DIMACS: 22934 22935 22936 1036 22937 0 22934 22935 22936 1036 -22938 0 22934 22935 22936 1036 22939 0 c -1-1 --> -2 c ( b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ b^{259, 4}_0 ∧ -p_1036) -> ( b^{259, 5}_2 ∧ b^{259, 5}_1 ∧ -b^{259, 5}_0) c in CNF: c -b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ p_1036 ∨ b^{259, 5}_2 c -b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ p_1036 ∨ b^{259, 5}_1 c -b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ p_1036 ∨ -b^{259, 5}_0 c in DIMACS: -22934 22935 -22936 1036 22937 0 -22934 22935 -22936 1036 22938 0 -22934 22935 -22936 1036 -22939 0 c -2-1 --> break c ( b^{259, 4}_2 ∧ b^{259, 4}_1 ∧ -b^{259, 4}_0 ∧ -p_1036) -> break c in CNF: c -b^{259, 4}_2 ∨ -b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ p_1036 ∨ break c in DIMACS: -22934 -22935 22936 1036 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{259, 4}_2 ∧ -b^{259, 4}_1 ∧ -b^{259, 4}_0 ∧ true) c in CNF: c -b^{259, 4}_2 ∨ b^{259, 4}_1 ∨ b^{259, 4}_0 ∨ false c in DIMACS: -22934 22935 22936 0 c 3 does not represent an automaton state. c -(-b^{259, 4}_2 ∧ b^{259, 4}_1 ∧ b^{259, 4}_0 ∧ true) c in CNF: c b^{259, 4}_2 ∨ -b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ false c in DIMACS: 22934 -22935 -22936 0 c -3 does not represent an automaton state. c -( b^{259, 4}_2 ∧ b^{259, 4}_1 ∧ b^{259, 4}_0 ∧ true) c in CNF: c -b^{259, 4}_2 ∨ -b^{259, 4}_1 ∨ -b^{259, 4}_0 ∨ false c in DIMACS: -22934 -22935 -22936 0 c INIT for k = 260 c -b^{260, 1}_2 c -b^{260, 1}_1 c -b^{260, 1}_0 c in DIMACS: -22940 0 -22941 0 -22942 0 c Transitions for k = 260 c i = 1 c -2+1 --> -1 c ( b^{260, 1}_2 ∧ b^{260, 1}_1 ∧ -b^{260, 1}_0 ∧ p_260) -> ( b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ b^{260, 2}_0) c in CNF: c -b^{260, 1}_2 ∨ -b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ -p_260 ∨ b^{260, 2}_2 c -b^{260, 1}_2 ∨ -b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ -p_260 ∨ -b^{260, 2}_1 c -b^{260, 1}_2 ∨ -b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ -p_260 ∨ b^{260, 2}_0 c in DIMACS: -22940 -22941 22942 -260 22943 0 -22940 -22941 22942 -260 -22944 0 -22940 -22941 22942 -260 22945 0 c -1+1 --> 0 c ( b^{260, 1}_2 ∧ -b^{260, 1}_1 ∧ b^{260, 1}_0 ∧ p_260) -> (-b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ -b^{260, 2}_0) c in CNF: c -b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ -p_260 ∨ -b^{260, 2}_2 c -b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ -p_260 ∨ -b^{260, 2}_1 c -b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ -p_260 ∨ -b^{260, 2}_0 c in DIMACS: -22940 22941 -22942 -260 -22943 0 -22940 22941 -22942 -260 -22944 0 -22940 22941 -22942 -260 -22945 0 c 0+1 --> 1 c (-b^{260, 1}_2 ∧ -b^{260, 1}_1 ∧ -b^{260, 1}_0 ∧ p_260) -> (-b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ b^{260, 2}_0) c in CNF: c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ -p_260 ∨ -b^{260, 2}_2 c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ -p_260 ∨ -b^{260, 2}_1 c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ -p_260 ∨ b^{260, 2}_0 c in DIMACS: 22940 22941 22942 -260 -22943 0 22940 22941 22942 -260 -22944 0 22940 22941 22942 -260 22945 0 c 1+1 --> 2 c (-b^{260, 1}_2 ∧ -b^{260, 1}_1 ∧ b^{260, 1}_0 ∧ p_260) -> (-b^{260, 2}_2 ∧ b^{260, 2}_1 ∧ -b^{260, 2}_0) c in CNF: c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ -p_260 ∨ -b^{260, 2}_2 c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ -p_260 ∨ b^{260, 2}_1 c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ -p_260 ∨ -b^{260, 2}_0 c in DIMACS: 22940 22941 -22942 -260 -22943 0 22940 22941 -22942 -260 22944 0 22940 22941 -22942 -260 -22945 0 c 2+1 --> break c (-b^{260, 1}_2 ∧ b^{260, 1}_1 ∧ -b^{260, 1}_0 ∧ p_260) -> break c in CNF: c b^{260, 1}_2 ∨ -b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ -p_260 ∨ break c in DIMACS: 22940 -22941 22942 -260 1162 0 c 2-1 --> 1 c (-b^{260, 1}_2 ∧ b^{260, 1}_1 ∧ -b^{260, 1}_0 ∧ -p_260) -> (-b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ b^{260, 2}_0) c in CNF: c b^{260, 1}_2 ∨ -b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ p_260 ∨ -b^{260, 2}_2 c b^{260, 1}_2 ∨ -b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ p_260 ∨ -b^{260, 2}_1 c b^{260, 1}_2 ∨ -b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ p_260 ∨ b^{260, 2}_0 c in DIMACS: 22940 -22941 22942 260 -22943 0 22940 -22941 22942 260 -22944 0 22940 -22941 22942 260 22945 0 c 1-1 --> 0 c (-b^{260, 1}_2 ∧ -b^{260, 1}_1 ∧ b^{260, 1}_0 ∧ -p_260) -> (-b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ -b^{260, 2}_0) c in CNF: c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ p_260 ∨ -b^{260, 2}_2 c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ p_260 ∨ -b^{260, 2}_1 c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ p_260 ∨ -b^{260, 2}_0 c in DIMACS: 22940 22941 -22942 260 -22943 0 22940 22941 -22942 260 -22944 0 22940 22941 -22942 260 -22945 0 c 0-1 --> -1 c (-b^{260, 1}_2 ∧ -b^{260, 1}_1 ∧ -b^{260, 1}_0 ∧ -p_260) -> ( b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ b^{260, 2}_0) c in CNF: c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ p_260 ∨ b^{260, 2}_2 c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ p_260 ∨ -b^{260, 2}_1 c b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ p_260 ∨ b^{260, 2}_0 c in DIMACS: 22940 22941 22942 260 22943 0 22940 22941 22942 260 -22944 0 22940 22941 22942 260 22945 0 c -1-1 --> -2 c ( b^{260, 1}_2 ∧ -b^{260, 1}_1 ∧ b^{260, 1}_0 ∧ -p_260) -> ( b^{260, 2}_2 ∧ b^{260, 2}_1 ∧ -b^{260, 2}_0) c in CNF: c -b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ p_260 ∨ b^{260, 2}_2 c -b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ p_260 ∨ b^{260, 2}_1 c -b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ p_260 ∨ -b^{260, 2}_0 c in DIMACS: -22940 22941 -22942 260 22943 0 -22940 22941 -22942 260 22944 0 -22940 22941 -22942 260 -22945 0 c -2-1 --> break c ( b^{260, 1}_2 ∧ b^{260, 1}_1 ∧ -b^{260, 1}_0 ∧ -p_260) -> break c in CNF: c -b^{260, 1}_2 ∨ -b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ p_260 ∨ break c in DIMACS: -22940 -22941 22942 260 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{260, 1}_2 ∧ -b^{260, 1}_1 ∧ -b^{260, 1}_0 ∧ true) c in CNF: c -b^{260, 1}_2 ∨ b^{260, 1}_1 ∨ b^{260, 1}_0 ∨ false c in DIMACS: -22940 22941 22942 0 c 3 does not represent an automaton state. c -(-b^{260, 1}_2 ∧ b^{260, 1}_1 ∧ b^{260, 1}_0 ∧ true) c in CNF: c b^{260, 1}_2 ∨ -b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ false c in DIMACS: 22940 -22941 -22942 0 c -3 does not represent an automaton state. c -( b^{260, 1}_2 ∧ b^{260, 1}_1 ∧ b^{260, 1}_0 ∧ true) c in CNF: c -b^{260, 1}_2 ∨ -b^{260, 1}_1 ∨ -b^{260, 1}_0 ∨ false c in DIMACS: -22940 -22941 -22942 0 c i = 2 c -2+1 --> -1 c ( b^{260, 2}_2 ∧ b^{260, 2}_1 ∧ -b^{260, 2}_0 ∧ p_520) -> ( b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ b^{260, 3}_0) c in CNF: c -b^{260, 2}_2 ∨ -b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ -p_520 ∨ b^{260, 3}_2 c -b^{260, 2}_2 ∨ -b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ -p_520 ∨ -b^{260, 3}_1 c -b^{260, 2}_2 ∨ -b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ -p_520 ∨ b^{260, 3}_0 c in DIMACS: -22943 -22944 22945 -520 22946 0 -22943 -22944 22945 -520 -22947 0 -22943 -22944 22945 -520 22948 0 c -1+1 --> 0 c ( b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ b^{260, 2}_0 ∧ p_520) -> (-b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ -b^{260, 3}_0) c in CNF: c -b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ -p_520 ∨ -b^{260, 3}_2 c -b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ -p_520 ∨ -b^{260, 3}_1 c -b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ -p_520 ∨ -b^{260, 3}_0 c in DIMACS: -22943 22944 -22945 -520 -22946 0 -22943 22944 -22945 -520 -22947 0 -22943 22944 -22945 -520 -22948 0 c 0+1 --> 1 c (-b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ -b^{260, 2}_0 ∧ p_520) -> (-b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ b^{260, 3}_0) c in CNF: c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ -p_520 ∨ -b^{260, 3}_2 c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ -p_520 ∨ -b^{260, 3}_1 c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ -p_520 ∨ b^{260, 3}_0 c in DIMACS: 22943 22944 22945 -520 -22946 0 22943 22944 22945 -520 -22947 0 22943 22944 22945 -520 22948 0 c 1+1 --> 2 c (-b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ b^{260, 2}_0 ∧ p_520) -> (-b^{260, 3}_2 ∧ b^{260, 3}_1 ∧ -b^{260, 3}_0) c in CNF: c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ -p_520 ∨ -b^{260, 3}_2 c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ -p_520 ∨ b^{260, 3}_1 c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ -p_520 ∨ -b^{260, 3}_0 c in DIMACS: 22943 22944 -22945 -520 -22946 0 22943 22944 -22945 -520 22947 0 22943 22944 -22945 -520 -22948 0 c 2+1 --> break c (-b^{260, 2}_2 ∧ b^{260, 2}_1 ∧ -b^{260, 2}_0 ∧ p_520) -> break c in CNF: c b^{260, 2}_2 ∨ -b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ -p_520 ∨ break c in DIMACS: 22943 -22944 22945 -520 1162 0 c 2-1 --> 1 c (-b^{260, 2}_2 ∧ b^{260, 2}_1 ∧ -b^{260, 2}_0 ∧ -p_520) -> (-b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ b^{260, 3}_0) c in CNF: c b^{260, 2}_2 ∨ -b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ p_520 ∨ -b^{260, 3}_2 c b^{260, 2}_2 ∨ -b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ p_520 ∨ -b^{260, 3}_1 c b^{260, 2}_2 ∨ -b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ p_520 ∨ b^{260, 3}_0 c in DIMACS: 22943 -22944 22945 520 -22946 0 22943 -22944 22945 520 -22947 0 22943 -22944 22945 520 22948 0 c 1-1 --> 0 c (-b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ b^{260, 2}_0 ∧ -p_520) -> (-b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ -b^{260, 3}_0) c in CNF: c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ p_520 ∨ -b^{260, 3}_2 c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ p_520 ∨ -b^{260, 3}_1 c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ p_520 ∨ -b^{260, 3}_0 c in DIMACS: 22943 22944 -22945 520 -22946 0 22943 22944 -22945 520 -22947 0 22943 22944 -22945 520 -22948 0 c 0-1 --> -1 c (-b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ -b^{260, 2}_0 ∧ -p_520) -> ( b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ b^{260, 3}_0) c in CNF: c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ p_520 ∨ b^{260, 3}_2 c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ p_520 ∨ -b^{260, 3}_1 c b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ p_520 ∨ b^{260, 3}_0 c in DIMACS: 22943 22944 22945 520 22946 0 22943 22944 22945 520 -22947 0 22943 22944 22945 520 22948 0 c -1-1 --> -2 c ( b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ b^{260, 2}_0 ∧ -p_520) -> ( b^{260, 3}_2 ∧ b^{260, 3}_1 ∧ -b^{260, 3}_0) c in CNF: c -b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ p_520 ∨ b^{260, 3}_2 c -b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ p_520 ∨ b^{260, 3}_1 c -b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ p_520 ∨ -b^{260, 3}_0 c in DIMACS: -22943 22944 -22945 520 22946 0 -22943 22944 -22945 520 22947 0 -22943 22944 -22945 520 -22948 0 c -2-1 --> break c ( b^{260, 2}_2 ∧ b^{260, 2}_1 ∧ -b^{260, 2}_0 ∧ -p_520) -> break c in CNF: c -b^{260, 2}_2 ∨ -b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ p_520 ∨ break c in DIMACS: -22943 -22944 22945 520 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{260, 2}_2 ∧ -b^{260, 2}_1 ∧ -b^{260, 2}_0 ∧ true) c in CNF: c -b^{260, 2}_2 ∨ b^{260, 2}_1 ∨ b^{260, 2}_0 ∨ false c in DIMACS: -22943 22944 22945 0 c 3 does not represent an automaton state. c -(-b^{260, 2}_2 ∧ b^{260, 2}_1 ∧ b^{260, 2}_0 ∧ true) c in CNF: c b^{260, 2}_2 ∨ -b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ false c in DIMACS: 22943 -22944 -22945 0 c -3 does not represent an automaton state. c -( b^{260, 2}_2 ∧ b^{260, 2}_1 ∧ b^{260, 2}_0 ∧ true) c in CNF: c -b^{260, 2}_2 ∨ -b^{260, 2}_1 ∨ -b^{260, 2}_0 ∨ false c in DIMACS: -22943 -22944 -22945 0 c i = 3 c -2+1 --> -1 c ( b^{260, 3}_2 ∧ b^{260, 3}_1 ∧ -b^{260, 3}_0 ∧ p_780) -> ( b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ b^{260, 4}_0) c in CNF: c -b^{260, 3}_2 ∨ -b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ -p_780 ∨ b^{260, 4}_2 c -b^{260, 3}_2 ∨ -b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ -p_780 ∨ -b^{260, 4}_1 c -b^{260, 3}_2 ∨ -b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ -p_780 ∨ b^{260, 4}_0 c in DIMACS: -22946 -22947 22948 -780 22949 0 -22946 -22947 22948 -780 -22950 0 -22946 -22947 22948 -780 22951 0 c -1+1 --> 0 c ( b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ b^{260, 3}_0 ∧ p_780) -> (-b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ -b^{260, 4}_0) c in CNF: c -b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ -p_780 ∨ -b^{260, 4}_2 c -b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ -p_780 ∨ -b^{260, 4}_1 c -b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ -p_780 ∨ -b^{260, 4}_0 c in DIMACS: -22946 22947 -22948 -780 -22949 0 -22946 22947 -22948 -780 -22950 0 -22946 22947 -22948 -780 -22951 0 c 0+1 --> 1 c (-b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ -b^{260, 3}_0 ∧ p_780) -> (-b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ b^{260, 4}_0) c in CNF: c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ -p_780 ∨ -b^{260, 4}_2 c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ -p_780 ∨ -b^{260, 4}_1 c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ -p_780 ∨ b^{260, 4}_0 c in DIMACS: 22946 22947 22948 -780 -22949 0 22946 22947 22948 -780 -22950 0 22946 22947 22948 -780 22951 0 c 1+1 --> 2 c (-b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ b^{260, 3}_0 ∧ p_780) -> (-b^{260, 4}_2 ∧ b^{260, 4}_1 ∧ -b^{260, 4}_0) c in CNF: c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ -p_780 ∨ -b^{260, 4}_2 c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ -p_780 ∨ b^{260, 4}_1 c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ -p_780 ∨ -b^{260, 4}_0 c in DIMACS: 22946 22947 -22948 -780 -22949 0 22946 22947 -22948 -780 22950 0 22946 22947 -22948 -780 -22951 0 c 2+1 --> break c (-b^{260, 3}_2 ∧ b^{260, 3}_1 ∧ -b^{260, 3}_0 ∧ p_780) -> break c in CNF: c b^{260, 3}_2 ∨ -b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ -p_780 ∨ break c in DIMACS: 22946 -22947 22948 -780 1162 0 c 2-1 --> 1 c (-b^{260, 3}_2 ∧ b^{260, 3}_1 ∧ -b^{260, 3}_0 ∧ -p_780) -> (-b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ b^{260, 4}_0) c in CNF: c b^{260, 3}_2 ∨ -b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ p_780 ∨ -b^{260, 4}_2 c b^{260, 3}_2 ∨ -b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ p_780 ∨ -b^{260, 4}_1 c b^{260, 3}_2 ∨ -b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ p_780 ∨ b^{260, 4}_0 c in DIMACS: 22946 -22947 22948 780 -22949 0 22946 -22947 22948 780 -22950 0 22946 -22947 22948 780 22951 0 c 1-1 --> 0 c (-b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ b^{260, 3}_0 ∧ -p_780) -> (-b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ -b^{260, 4}_0) c in CNF: c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ p_780 ∨ -b^{260, 4}_2 c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ p_780 ∨ -b^{260, 4}_1 c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ p_780 ∨ -b^{260, 4}_0 c in DIMACS: 22946 22947 -22948 780 -22949 0 22946 22947 -22948 780 -22950 0 22946 22947 -22948 780 -22951 0 c 0-1 --> -1 c (-b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ -b^{260, 3}_0 ∧ -p_780) -> ( b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ b^{260, 4}_0) c in CNF: c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ p_780 ∨ b^{260, 4}_2 c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ p_780 ∨ -b^{260, 4}_1 c b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ p_780 ∨ b^{260, 4}_0 c in DIMACS: 22946 22947 22948 780 22949 0 22946 22947 22948 780 -22950 0 22946 22947 22948 780 22951 0 c -1-1 --> -2 c ( b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ b^{260, 3}_0 ∧ -p_780) -> ( b^{260, 4}_2 ∧ b^{260, 4}_1 ∧ -b^{260, 4}_0) c in CNF: c -b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ p_780 ∨ b^{260, 4}_2 c -b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ p_780 ∨ b^{260, 4}_1 c -b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ p_780 ∨ -b^{260, 4}_0 c in DIMACS: -22946 22947 -22948 780 22949 0 -22946 22947 -22948 780 22950 0 -22946 22947 -22948 780 -22951 0 c -2-1 --> break c ( b^{260, 3}_2 ∧ b^{260, 3}_1 ∧ -b^{260, 3}_0 ∧ -p_780) -> break c in CNF: c -b^{260, 3}_2 ∨ -b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ p_780 ∨ break c in DIMACS: -22946 -22947 22948 780 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{260, 3}_2 ∧ -b^{260, 3}_1 ∧ -b^{260, 3}_0 ∧ true) c in CNF: c -b^{260, 3}_2 ∨ b^{260, 3}_1 ∨ b^{260, 3}_0 ∨ false c in DIMACS: -22946 22947 22948 0 c 3 does not represent an automaton state. c -(-b^{260, 3}_2 ∧ b^{260, 3}_1 ∧ b^{260, 3}_0 ∧ true) c in CNF: c b^{260, 3}_2 ∨ -b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ false c in DIMACS: 22946 -22947 -22948 0 c -3 does not represent an automaton state. c -( b^{260, 3}_2 ∧ b^{260, 3}_1 ∧ b^{260, 3}_0 ∧ true) c in CNF: c -b^{260, 3}_2 ∨ -b^{260, 3}_1 ∨ -b^{260, 3}_0 ∨ false c in DIMACS: -22946 -22947 -22948 0 c i = 4 c -2+1 --> -1 c ( b^{260, 4}_2 ∧ b^{260, 4}_1 ∧ -b^{260, 4}_0 ∧ p_1040) -> ( b^{260, 5}_2 ∧ -b^{260, 5}_1 ∧ b^{260, 5}_0) c in CNF: c -b^{260, 4}_2 ∨ -b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ -p_1040 ∨ b^{260, 5}_2 c -b^{260, 4}_2 ∨ -b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ -p_1040 ∨ -b^{260, 5}_1 c -b^{260, 4}_2 ∨ -b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ -p_1040 ∨ b^{260, 5}_0 c in DIMACS: -22949 -22950 22951 -1040 22952 0 -22949 -22950 22951 -1040 -22953 0 -22949 -22950 22951 -1040 22954 0 c -1+1 --> 0 c ( b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ b^{260, 4}_0 ∧ p_1040) -> (-b^{260, 5}_2 ∧ -b^{260, 5}_1 ∧ -b^{260, 5}_0) c in CNF: c -b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ -p_1040 ∨ -b^{260, 5}_2 c -b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ -p_1040 ∨ -b^{260, 5}_1 c -b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ -p_1040 ∨ -b^{260, 5}_0 c in DIMACS: -22949 22950 -22951 -1040 -22952 0 -22949 22950 -22951 -1040 -22953 0 -22949 22950 -22951 -1040 -22954 0 c 0+1 --> 1 c (-b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ -b^{260, 4}_0 ∧ p_1040) -> (-b^{260, 5}_2 ∧ -b^{260, 5}_1 ∧ b^{260, 5}_0) c in CNF: c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ -p_1040 ∨ -b^{260, 5}_2 c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ -p_1040 ∨ -b^{260, 5}_1 c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ -p_1040 ∨ b^{260, 5}_0 c in DIMACS: 22949 22950 22951 -1040 -22952 0 22949 22950 22951 -1040 -22953 0 22949 22950 22951 -1040 22954 0 c 1+1 --> 2 c (-b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ b^{260, 4}_0 ∧ p_1040) -> (-b^{260, 5}_2 ∧ b^{260, 5}_1 ∧ -b^{260, 5}_0) c in CNF: c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ -p_1040 ∨ -b^{260, 5}_2 c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ -p_1040 ∨ b^{260, 5}_1 c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ -p_1040 ∨ -b^{260, 5}_0 c in DIMACS: 22949 22950 -22951 -1040 -22952 0 22949 22950 -22951 -1040 22953 0 22949 22950 -22951 -1040 -22954 0 c 2+1 --> break c (-b^{260, 4}_2 ∧ b^{260, 4}_1 ∧ -b^{260, 4}_0 ∧ p_1040) -> break c in CNF: c b^{260, 4}_2 ∨ -b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ -p_1040 ∨ break c in DIMACS: 22949 -22950 22951 -1040 1162 0 c 2-1 --> 1 c (-b^{260, 4}_2 ∧ b^{260, 4}_1 ∧ -b^{260, 4}_0 ∧ -p_1040) -> (-b^{260, 5}_2 ∧ -b^{260, 5}_1 ∧ b^{260, 5}_0) c in CNF: c b^{260, 4}_2 ∨ -b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ p_1040 ∨ -b^{260, 5}_2 c b^{260, 4}_2 ∨ -b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ p_1040 ∨ -b^{260, 5}_1 c b^{260, 4}_2 ∨ -b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ p_1040 ∨ b^{260, 5}_0 c in DIMACS: 22949 -22950 22951 1040 -22952 0 22949 -22950 22951 1040 -22953 0 22949 -22950 22951 1040 22954 0 c 1-1 --> 0 c (-b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ b^{260, 4}_0 ∧ -p_1040) -> (-b^{260, 5}_2 ∧ -b^{260, 5}_1 ∧ -b^{260, 5}_0) c in CNF: c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ p_1040 ∨ -b^{260, 5}_2 c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ p_1040 ∨ -b^{260, 5}_1 c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ p_1040 ∨ -b^{260, 5}_0 c in DIMACS: 22949 22950 -22951 1040 -22952 0 22949 22950 -22951 1040 -22953 0 22949 22950 -22951 1040 -22954 0 c 0-1 --> -1 c (-b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ -b^{260, 4}_0 ∧ -p_1040) -> ( b^{260, 5}_2 ∧ -b^{260, 5}_1 ∧ b^{260, 5}_0) c in CNF: c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ p_1040 ∨ b^{260, 5}_2 c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ p_1040 ∨ -b^{260, 5}_1 c b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ p_1040 ∨ b^{260, 5}_0 c in DIMACS: 22949 22950 22951 1040 22952 0 22949 22950 22951 1040 -22953 0 22949 22950 22951 1040 22954 0 c -1-1 --> -2 c ( b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ b^{260, 4}_0 ∧ -p_1040) -> ( b^{260, 5}_2 ∧ b^{260, 5}_1 ∧ -b^{260, 5}_0) c in CNF: c -b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ p_1040 ∨ b^{260, 5}_2 c -b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ p_1040 ∨ b^{260, 5}_1 c -b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ p_1040 ∨ -b^{260, 5}_0 c in DIMACS: -22949 22950 -22951 1040 22952 0 -22949 22950 -22951 1040 22953 0 -22949 22950 -22951 1040 -22954 0 c -2-1 --> break c ( b^{260, 4}_2 ∧ b^{260, 4}_1 ∧ -b^{260, 4}_0 ∧ -p_1040) -> break c in CNF: c -b^{260, 4}_2 ∨ -b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ p_1040 ∨ break c in DIMACS: -22949 -22950 22951 1040 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{260, 4}_2 ∧ -b^{260, 4}_1 ∧ -b^{260, 4}_0 ∧ true) c in CNF: c -b^{260, 4}_2 ∨ b^{260, 4}_1 ∨ b^{260, 4}_0 ∨ false c in DIMACS: -22949 22950 22951 0 c 3 does not represent an automaton state. c -(-b^{260, 4}_2 ∧ b^{260, 4}_1 ∧ b^{260, 4}_0 ∧ true) c in CNF: c b^{260, 4}_2 ∨ -b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ false c in DIMACS: 22949 -22950 -22951 0 c -3 does not represent an automaton state. c -( b^{260, 4}_2 ∧ b^{260, 4}_1 ∧ b^{260, 4}_0 ∧ true) c in CNF: c -b^{260, 4}_2 ∨ -b^{260, 4}_1 ∨ -b^{260, 4}_0 ∨ false c in DIMACS: -22949 -22950 -22951 0 c INIT for k = 261 c -b^{261, 1}_2 c -b^{261, 1}_1 c -b^{261, 1}_0 c in DIMACS: -22955 0 -22956 0 -22957 0 c Transitions for k = 261 c i = 1 c -2+1 --> -1 c ( b^{261, 1}_2 ∧ b^{261, 1}_1 ∧ -b^{261, 1}_0 ∧ p_261) -> ( b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ b^{261, 2}_0) c in CNF: c -b^{261, 1}_2 ∨ -b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ -p_261 ∨ b^{261, 2}_2 c -b^{261, 1}_2 ∨ -b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ -p_261 ∨ -b^{261, 2}_1 c -b^{261, 1}_2 ∨ -b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ -p_261 ∨ b^{261, 2}_0 c in DIMACS: -22955 -22956 22957 -261 22958 0 -22955 -22956 22957 -261 -22959 0 -22955 -22956 22957 -261 22960 0 c -1+1 --> 0 c ( b^{261, 1}_2 ∧ -b^{261, 1}_1 ∧ b^{261, 1}_0 ∧ p_261) -> (-b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ -b^{261, 2}_0) c in CNF: c -b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ -p_261 ∨ -b^{261, 2}_2 c -b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ -p_261 ∨ -b^{261, 2}_1 c -b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ -p_261 ∨ -b^{261, 2}_0 c in DIMACS: -22955 22956 -22957 -261 -22958 0 -22955 22956 -22957 -261 -22959 0 -22955 22956 -22957 -261 -22960 0 c 0+1 --> 1 c (-b^{261, 1}_2 ∧ -b^{261, 1}_1 ∧ -b^{261, 1}_0 ∧ p_261) -> (-b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ b^{261, 2}_0) c in CNF: c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ -p_261 ∨ -b^{261, 2}_2 c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ -p_261 ∨ -b^{261, 2}_1 c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ -p_261 ∨ b^{261, 2}_0 c in DIMACS: 22955 22956 22957 -261 -22958 0 22955 22956 22957 -261 -22959 0 22955 22956 22957 -261 22960 0 c 1+1 --> 2 c (-b^{261, 1}_2 ∧ -b^{261, 1}_1 ∧ b^{261, 1}_0 ∧ p_261) -> (-b^{261, 2}_2 ∧ b^{261, 2}_1 ∧ -b^{261, 2}_0) c in CNF: c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ -p_261 ∨ -b^{261, 2}_2 c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ -p_261 ∨ b^{261, 2}_1 c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ -p_261 ∨ -b^{261, 2}_0 c in DIMACS: 22955 22956 -22957 -261 -22958 0 22955 22956 -22957 -261 22959 0 22955 22956 -22957 -261 -22960 0 c 2+1 --> break c (-b^{261, 1}_2 ∧ b^{261, 1}_1 ∧ -b^{261, 1}_0 ∧ p_261) -> break c in CNF: c b^{261, 1}_2 ∨ -b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ -p_261 ∨ break c in DIMACS: 22955 -22956 22957 -261 1162 0 c 2-1 --> 1 c (-b^{261, 1}_2 ∧ b^{261, 1}_1 ∧ -b^{261, 1}_0 ∧ -p_261) -> (-b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ b^{261, 2}_0) c in CNF: c b^{261, 1}_2 ∨ -b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ p_261 ∨ -b^{261, 2}_2 c b^{261, 1}_2 ∨ -b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ p_261 ∨ -b^{261, 2}_1 c b^{261, 1}_2 ∨ -b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ p_261 ∨ b^{261, 2}_0 c in DIMACS: 22955 -22956 22957 261 -22958 0 22955 -22956 22957 261 -22959 0 22955 -22956 22957 261 22960 0 c 1-1 --> 0 c (-b^{261, 1}_2 ∧ -b^{261, 1}_1 ∧ b^{261, 1}_0 ∧ -p_261) -> (-b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ -b^{261, 2}_0) c in CNF: c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ p_261 ∨ -b^{261, 2}_2 c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ p_261 ∨ -b^{261, 2}_1 c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ p_261 ∨ -b^{261, 2}_0 c in DIMACS: 22955 22956 -22957 261 -22958 0 22955 22956 -22957 261 -22959 0 22955 22956 -22957 261 -22960 0 c 0-1 --> -1 c (-b^{261, 1}_2 ∧ -b^{261, 1}_1 ∧ -b^{261, 1}_0 ∧ -p_261) -> ( b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ b^{261, 2}_0) c in CNF: c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ p_261 ∨ b^{261, 2}_2 c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ p_261 ∨ -b^{261, 2}_1 c b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ p_261 ∨ b^{261, 2}_0 c in DIMACS: 22955 22956 22957 261 22958 0 22955 22956 22957 261 -22959 0 22955 22956 22957 261 22960 0 c -1-1 --> -2 c ( b^{261, 1}_2 ∧ -b^{261, 1}_1 ∧ b^{261, 1}_0 ∧ -p_261) -> ( b^{261, 2}_2 ∧ b^{261, 2}_1 ∧ -b^{261, 2}_0) c in CNF: c -b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ p_261 ∨ b^{261, 2}_2 c -b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ p_261 ∨ b^{261, 2}_1 c -b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ p_261 ∨ -b^{261, 2}_0 c in DIMACS: -22955 22956 -22957 261 22958 0 -22955 22956 -22957 261 22959 0 -22955 22956 -22957 261 -22960 0 c -2-1 --> break c ( b^{261, 1}_2 ∧ b^{261, 1}_1 ∧ -b^{261, 1}_0 ∧ -p_261) -> break c in CNF: c -b^{261, 1}_2 ∨ -b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ p_261 ∨ break c in DIMACS: -22955 -22956 22957 261 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{261, 1}_2 ∧ -b^{261, 1}_1 ∧ -b^{261, 1}_0 ∧ true) c in CNF: c -b^{261, 1}_2 ∨ b^{261, 1}_1 ∨ b^{261, 1}_0 ∨ false c in DIMACS: -22955 22956 22957 0 c 3 does not represent an automaton state. c -(-b^{261, 1}_2 ∧ b^{261, 1}_1 ∧ b^{261, 1}_0 ∧ true) c in CNF: c b^{261, 1}_2 ∨ -b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ false c in DIMACS: 22955 -22956 -22957 0 c -3 does not represent an automaton state. c -( b^{261, 1}_2 ∧ b^{261, 1}_1 ∧ b^{261, 1}_0 ∧ true) c in CNF: c -b^{261, 1}_2 ∨ -b^{261, 1}_1 ∨ -b^{261, 1}_0 ∨ false c in DIMACS: -22955 -22956 -22957 0 c i = 2 c -2+1 --> -1 c ( b^{261, 2}_2 ∧ b^{261, 2}_1 ∧ -b^{261, 2}_0 ∧ p_522) -> ( b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ b^{261, 3}_0) c in CNF: c -b^{261, 2}_2 ∨ -b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ -p_522 ∨ b^{261, 3}_2 c -b^{261, 2}_2 ∨ -b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ -p_522 ∨ -b^{261, 3}_1 c -b^{261, 2}_2 ∨ -b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ -p_522 ∨ b^{261, 3}_0 c in DIMACS: -22958 -22959 22960 -522 22961 0 -22958 -22959 22960 -522 -22962 0 -22958 -22959 22960 -522 22963 0 c -1+1 --> 0 c ( b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ b^{261, 2}_0 ∧ p_522) -> (-b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ -b^{261, 3}_0) c in CNF: c -b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ -p_522 ∨ -b^{261, 3}_2 c -b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ -p_522 ∨ -b^{261, 3}_1 c -b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ -p_522 ∨ -b^{261, 3}_0 c in DIMACS: -22958 22959 -22960 -522 -22961 0 -22958 22959 -22960 -522 -22962 0 -22958 22959 -22960 -522 -22963 0 c 0+1 --> 1 c (-b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ -b^{261, 2}_0 ∧ p_522) -> (-b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ b^{261, 3}_0) c in CNF: c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ -p_522 ∨ -b^{261, 3}_2 c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ -p_522 ∨ -b^{261, 3}_1 c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ -p_522 ∨ b^{261, 3}_0 c in DIMACS: 22958 22959 22960 -522 -22961 0 22958 22959 22960 -522 -22962 0 22958 22959 22960 -522 22963 0 c 1+1 --> 2 c (-b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ b^{261, 2}_0 ∧ p_522) -> (-b^{261, 3}_2 ∧ b^{261, 3}_1 ∧ -b^{261, 3}_0) c in CNF: c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ -p_522 ∨ -b^{261, 3}_2 c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ -p_522 ∨ b^{261, 3}_1 c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ -p_522 ∨ -b^{261, 3}_0 c in DIMACS: 22958 22959 -22960 -522 -22961 0 22958 22959 -22960 -522 22962 0 22958 22959 -22960 -522 -22963 0 c 2+1 --> break c (-b^{261, 2}_2 ∧ b^{261, 2}_1 ∧ -b^{261, 2}_0 ∧ p_522) -> break c in CNF: c b^{261, 2}_2 ∨ -b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ -p_522 ∨ break c in DIMACS: 22958 -22959 22960 -522 1162 0 c 2-1 --> 1 c (-b^{261, 2}_2 ∧ b^{261, 2}_1 ∧ -b^{261, 2}_0 ∧ -p_522) -> (-b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ b^{261, 3}_0) c in CNF: c b^{261, 2}_2 ∨ -b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ p_522 ∨ -b^{261, 3}_2 c b^{261, 2}_2 ∨ -b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ p_522 ∨ -b^{261, 3}_1 c b^{261, 2}_2 ∨ -b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ p_522 ∨ b^{261, 3}_0 c in DIMACS: 22958 -22959 22960 522 -22961 0 22958 -22959 22960 522 -22962 0 22958 -22959 22960 522 22963 0 c 1-1 --> 0 c (-b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ b^{261, 2}_0 ∧ -p_522) -> (-b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ -b^{261, 3}_0) c in CNF: c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ p_522 ∨ -b^{261, 3}_2 c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ p_522 ∨ -b^{261, 3}_1 c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ p_522 ∨ -b^{261, 3}_0 c in DIMACS: 22958 22959 -22960 522 -22961 0 22958 22959 -22960 522 -22962 0 22958 22959 -22960 522 -22963 0 c 0-1 --> -1 c (-b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ -b^{261, 2}_0 ∧ -p_522) -> ( b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ b^{261, 3}_0) c in CNF: c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ p_522 ∨ b^{261, 3}_2 c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ p_522 ∨ -b^{261, 3}_1 c b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ p_522 ∨ b^{261, 3}_0 c in DIMACS: 22958 22959 22960 522 22961 0 22958 22959 22960 522 -22962 0 22958 22959 22960 522 22963 0 c -1-1 --> -2 c ( b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ b^{261, 2}_0 ∧ -p_522) -> ( b^{261, 3}_2 ∧ b^{261, 3}_1 ∧ -b^{261, 3}_0) c in CNF: c -b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ p_522 ∨ b^{261, 3}_2 c -b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ p_522 ∨ b^{261, 3}_1 c -b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ p_522 ∨ -b^{261, 3}_0 c in DIMACS: -22958 22959 -22960 522 22961 0 -22958 22959 -22960 522 22962 0 -22958 22959 -22960 522 -22963 0 c -2-1 --> break c ( b^{261, 2}_2 ∧ b^{261, 2}_1 ∧ -b^{261, 2}_0 ∧ -p_522) -> break c in CNF: c -b^{261, 2}_2 ∨ -b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ p_522 ∨ break c in DIMACS: -22958 -22959 22960 522 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{261, 2}_2 ∧ -b^{261, 2}_1 ∧ -b^{261, 2}_0 ∧ true) c in CNF: c -b^{261, 2}_2 ∨ b^{261, 2}_1 ∨ b^{261, 2}_0 ∨ false c in DIMACS: -22958 22959 22960 0 c 3 does not represent an automaton state. c -(-b^{261, 2}_2 ∧ b^{261, 2}_1 ∧ b^{261, 2}_0 ∧ true) c in CNF: c b^{261, 2}_2 ∨ -b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ false c in DIMACS: 22958 -22959 -22960 0 c -3 does not represent an automaton state. c -( b^{261, 2}_2 ∧ b^{261, 2}_1 ∧ b^{261, 2}_0 ∧ true) c in CNF: c -b^{261, 2}_2 ∨ -b^{261, 2}_1 ∨ -b^{261, 2}_0 ∨ false c in DIMACS: -22958 -22959 -22960 0 c i = 3 c -2+1 --> -1 c ( b^{261, 3}_2 ∧ b^{261, 3}_1 ∧ -b^{261, 3}_0 ∧ p_783) -> ( b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ b^{261, 4}_0) c in CNF: c -b^{261, 3}_2 ∨ -b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ -p_783 ∨ b^{261, 4}_2 c -b^{261, 3}_2 ∨ -b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ -p_783 ∨ -b^{261, 4}_1 c -b^{261, 3}_2 ∨ -b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ -p_783 ∨ b^{261, 4}_0 c in DIMACS: -22961 -22962 22963 -783 22964 0 -22961 -22962 22963 -783 -22965 0 -22961 -22962 22963 -783 22966 0 c -1+1 --> 0 c ( b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ b^{261, 3}_0 ∧ p_783) -> (-b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ -b^{261, 4}_0) c in CNF: c -b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ -p_783 ∨ -b^{261, 4}_2 c -b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ -p_783 ∨ -b^{261, 4}_1 c -b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ -p_783 ∨ -b^{261, 4}_0 c in DIMACS: -22961 22962 -22963 -783 -22964 0 -22961 22962 -22963 -783 -22965 0 -22961 22962 -22963 -783 -22966 0 c 0+1 --> 1 c (-b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ -b^{261, 3}_0 ∧ p_783) -> (-b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ b^{261, 4}_0) c in CNF: c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ -p_783 ∨ -b^{261, 4}_2 c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ -p_783 ∨ -b^{261, 4}_1 c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ -p_783 ∨ b^{261, 4}_0 c in DIMACS: 22961 22962 22963 -783 -22964 0 22961 22962 22963 -783 -22965 0 22961 22962 22963 -783 22966 0 c 1+1 --> 2 c (-b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ b^{261, 3}_0 ∧ p_783) -> (-b^{261, 4}_2 ∧ b^{261, 4}_1 ∧ -b^{261, 4}_0) c in CNF: c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ -p_783 ∨ -b^{261, 4}_2 c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ -p_783 ∨ b^{261, 4}_1 c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ -p_783 ∨ -b^{261, 4}_0 c in DIMACS: 22961 22962 -22963 -783 -22964 0 22961 22962 -22963 -783 22965 0 22961 22962 -22963 -783 -22966 0 c 2+1 --> break c (-b^{261, 3}_2 ∧ b^{261, 3}_1 ∧ -b^{261, 3}_0 ∧ p_783) -> break c in CNF: c b^{261, 3}_2 ∨ -b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ -p_783 ∨ break c in DIMACS: 22961 -22962 22963 -783 1162 0 c 2-1 --> 1 c (-b^{261, 3}_2 ∧ b^{261, 3}_1 ∧ -b^{261, 3}_0 ∧ -p_783) -> (-b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ b^{261, 4}_0) c in CNF: c b^{261, 3}_2 ∨ -b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ p_783 ∨ -b^{261, 4}_2 c b^{261, 3}_2 ∨ -b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ p_783 ∨ -b^{261, 4}_1 c b^{261, 3}_2 ∨ -b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ p_783 ∨ b^{261, 4}_0 c in DIMACS: 22961 -22962 22963 783 -22964 0 22961 -22962 22963 783 -22965 0 22961 -22962 22963 783 22966 0 c 1-1 --> 0 c (-b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ b^{261, 3}_0 ∧ -p_783) -> (-b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ -b^{261, 4}_0) c in CNF: c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ p_783 ∨ -b^{261, 4}_2 c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ p_783 ∨ -b^{261, 4}_1 c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ p_783 ∨ -b^{261, 4}_0 c in DIMACS: 22961 22962 -22963 783 -22964 0 22961 22962 -22963 783 -22965 0 22961 22962 -22963 783 -22966 0 c 0-1 --> -1 c (-b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ -b^{261, 3}_0 ∧ -p_783) -> ( b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ b^{261, 4}_0) c in CNF: c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ p_783 ∨ b^{261, 4}_2 c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ p_783 ∨ -b^{261, 4}_1 c b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ p_783 ∨ b^{261, 4}_0 c in DIMACS: 22961 22962 22963 783 22964 0 22961 22962 22963 783 -22965 0 22961 22962 22963 783 22966 0 c -1-1 --> -2 c ( b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ b^{261, 3}_0 ∧ -p_783) -> ( b^{261, 4}_2 ∧ b^{261, 4}_1 ∧ -b^{261, 4}_0) c in CNF: c -b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ p_783 ∨ b^{261, 4}_2 c -b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ p_783 ∨ b^{261, 4}_1 c -b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ p_783 ∨ -b^{261, 4}_0 c in DIMACS: -22961 22962 -22963 783 22964 0 -22961 22962 -22963 783 22965 0 -22961 22962 -22963 783 -22966 0 c -2-1 --> break c ( b^{261, 3}_2 ∧ b^{261, 3}_1 ∧ -b^{261, 3}_0 ∧ -p_783) -> break c in CNF: c -b^{261, 3}_2 ∨ -b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ p_783 ∨ break c in DIMACS: -22961 -22962 22963 783 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{261, 3}_2 ∧ -b^{261, 3}_1 ∧ -b^{261, 3}_0 ∧ true) c in CNF: c -b^{261, 3}_2 ∨ b^{261, 3}_1 ∨ b^{261, 3}_0 ∨ false c in DIMACS: -22961 22962 22963 0 c 3 does not represent an automaton state. c -(-b^{261, 3}_2 ∧ b^{261, 3}_1 ∧ b^{261, 3}_0 ∧ true) c in CNF: c b^{261, 3}_2 ∨ -b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ false c in DIMACS: 22961 -22962 -22963 0 c -3 does not represent an automaton state. c -( b^{261, 3}_2 ∧ b^{261, 3}_1 ∧ b^{261, 3}_0 ∧ true) c in CNF: c -b^{261, 3}_2 ∨ -b^{261, 3}_1 ∨ -b^{261, 3}_0 ∨ false c in DIMACS: -22961 -22962 -22963 0 c i = 4 c -2+1 --> -1 c ( b^{261, 4}_2 ∧ b^{261, 4}_1 ∧ -b^{261, 4}_0 ∧ p_1044) -> ( b^{261, 5}_2 ∧ -b^{261, 5}_1 ∧ b^{261, 5}_0) c in CNF: c -b^{261, 4}_2 ∨ -b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ -p_1044 ∨ b^{261, 5}_2 c -b^{261, 4}_2 ∨ -b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ -p_1044 ∨ -b^{261, 5}_1 c -b^{261, 4}_2 ∨ -b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ -p_1044 ∨ b^{261, 5}_0 c in DIMACS: -22964 -22965 22966 -1044 22967 0 -22964 -22965 22966 -1044 -22968 0 -22964 -22965 22966 -1044 22969 0 c -1+1 --> 0 c ( b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ b^{261, 4}_0 ∧ p_1044) -> (-b^{261, 5}_2 ∧ -b^{261, 5}_1 ∧ -b^{261, 5}_0) c in CNF: c -b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ -p_1044 ∨ -b^{261, 5}_2 c -b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ -p_1044 ∨ -b^{261, 5}_1 c -b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ -p_1044 ∨ -b^{261, 5}_0 c in DIMACS: -22964 22965 -22966 -1044 -22967 0 -22964 22965 -22966 -1044 -22968 0 -22964 22965 -22966 -1044 -22969 0 c 0+1 --> 1 c (-b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ -b^{261, 4}_0 ∧ p_1044) -> (-b^{261, 5}_2 ∧ -b^{261, 5}_1 ∧ b^{261, 5}_0) c in CNF: c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ -p_1044 ∨ -b^{261, 5}_2 c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ -p_1044 ∨ -b^{261, 5}_1 c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ -p_1044 ∨ b^{261, 5}_0 c in DIMACS: 22964 22965 22966 -1044 -22967 0 22964 22965 22966 -1044 -22968 0 22964 22965 22966 -1044 22969 0 c 1+1 --> 2 c (-b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ b^{261, 4}_0 ∧ p_1044) -> (-b^{261, 5}_2 ∧ b^{261, 5}_1 ∧ -b^{261, 5}_0) c in CNF: c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ -p_1044 ∨ -b^{261, 5}_2 c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ -p_1044 ∨ b^{261, 5}_1 c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ -p_1044 ∨ -b^{261, 5}_0 c in DIMACS: 22964 22965 -22966 -1044 -22967 0 22964 22965 -22966 -1044 22968 0 22964 22965 -22966 -1044 -22969 0 c 2+1 --> break c (-b^{261, 4}_2 ∧ b^{261, 4}_1 ∧ -b^{261, 4}_0 ∧ p_1044) -> break c in CNF: c b^{261, 4}_2 ∨ -b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ -p_1044 ∨ break c in DIMACS: 22964 -22965 22966 -1044 1162 0 c 2-1 --> 1 c (-b^{261, 4}_2 ∧ b^{261, 4}_1 ∧ -b^{261, 4}_0 ∧ -p_1044) -> (-b^{261, 5}_2 ∧ -b^{261, 5}_1 ∧ b^{261, 5}_0) c in CNF: c b^{261, 4}_2 ∨ -b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ p_1044 ∨ -b^{261, 5}_2 c b^{261, 4}_2 ∨ -b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ p_1044 ∨ -b^{261, 5}_1 c b^{261, 4}_2 ∨ -b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ p_1044 ∨ b^{261, 5}_0 c in DIMACS: 22964 -22965 22966 1044 -22967 0 22964 -22965 22966 1044 -22968 0 22964 -22965 22966 1044 22969 0 c 1-1 --> 0 c (-b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ b^{261, 4}_0 ∧ -p_1044) -> (-b^{261, 5}_2 ∧ -b^{261, 5}_1 ∧ -b^{261, 5}_0) c in CNF: c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ p_1044 ∨ -b^{261, 5}_2 c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ p_1044 ∨ -b^{261, 5}_1 c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ p_1044 ∨ -b^{261, 5}_0 c in DIMACS: 22964 22965 -22966 1044 -22967 0 22964 22965 -22966 1044 -22968 0 22964 22965 -22966 1044 -22969 0 c 0-1 --> -1 c (-b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ -b^{261, 4}_0 ∧ -p_1044) -> ( b^{261, 5}_2 ∧ -b^{261, 5}_1 ∧ b^{261, 5}_0) c in CNF: c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ p_1044 ∨ b^{261, 5}_2 c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ p_1044 ∨ -b^{261, 5}_1 c b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ p_1044 ∨ b^{261, 5}_0 c in DIMACS: 22964 22965 22966 1044 22967 0 22964 22965 22966 1044 -22968 0 22964 22965 22966 1044 22969 0 c -1-1 --> -2 c ( b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ b^{261, 4}_0 ∧ -p_1044) -> ( b^{261, 5}_2 ∧ b^{261, 5}_1 ∧ -b^{261, 5}_0) c in CNF: c -b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ p_1044 ∨ b^{261, 5}_2 c -b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ p_1044 ∨ b^{261, 5}_1 c -b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ p_1044 ∨ -b^{261, 5}_0 c in DIMACS: -22964 22965 -22966 1044 22967 0 -22964 22965 -22966 1044 22968 0 -22964 22965 -22966 1044 -22969 0 c -2-1 --> break c ( b^{261, 4}_2 ∧ b^{261, 4}_1 ∧ -b^{261, 4}_0 ∧ -p_1044) -> break c in CNF: c -b^{261, 4}_2 ∨ -b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ p_1044 ∨ break c in DIMACS: -22964 -22965 22966 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{261, 4}_2 ∧ -b^{261, 4}_1 ∧ -b^{261, 4}_0 ∧ true) c in CNF: c -b^{261, 4}_2 ∨ b^{261, 4}_1 ∨ b^{261, 4}_0 ∨ false c in DIMACS: -22964 22965 22966 0 c 3 does not represent an automaton state. c -(-b^{261, 4}_2 ∧ b^{261, 4}_1 ∧ b^{261, 4}_0 ∧ true) c in CNF: c b^{261, 4}_2 ∨ -b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ false c in DIMACS: 22964 -22965 -22966 0 c -3 does not represent an automaton state. c -( b^{261, 4}_2 ∧ b^{261, 4}_1 ∧ b^{261, 4}_0 ∧ true) c in CNF: c -b^{261, 4}_2 ∨ -b^{261, 4}_1 ∨ -b^{261, 4}_0 ∨ false c in DIMACS: -22964 -22965 -22966 0 c INIT for k = 262 c -b^{262, 1}_2 c -b^{262, 1}_1 c -b^{262, 1}_0 c in DIMACS: -22970 0 -22971 0 -22972 0 c Transitions for k = 262 c i = 1 c -2+1 --> -1 c ( b^{262, 1}_2 ∧ b^{262, 1}_1 ∧ -b^{262, 1}_0 ∧ p_262) -> ( b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ b^{262, 2}_0) c in CNF: c -b^{262, 1}_2 ∨ -b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ -p_262 ∨ b^{262, 2}_2 c -b^{262, 1}_2 ∨ -b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ -p_262 ∨ -b^{262, 2}_1 c -b^{262, 1}_2 ∨ -b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ -p_262 ∨ b^{262, 2}_0 c in DIMACS: -22970 -22971 22972 -262 22973 0 -22970 -22971 22972 -262 -22974 0 -22970 -22971 22972 -262 22975 0 c -1+1 --> 0 c ( b^{262, 1}_2 ∧ -b^{262, 1}_1 ∧ b^{262, 1}_0 ∧ p_262) -> (-b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ -b^{262, 2}_0) c in CNF: c -b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ -p_262 ∨ -b^{262, 2}_2 c -b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ -p_262 ∨ -b^{262, 2}_1 c -b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ -p_262 ∨ -b^{262, 2}_0 c in DIMACS: -22970 22971 -22972 -262 -22973 0 -22970 22971 -22972 -262 -22974 0 -22970 22971 -22972 -262 -22975 0 c 0+1 --> 1 c (-b^{262, 1}_2 ∧ -b^{262, 1}_1 ∧ -b^{262, 1}_0 ∧ p_262) -> (-b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ b^{262, 2}_0) c in CNF: c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ -p_262 ∨ -b^{262, 2}_2 c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ -p_262 ∨ -b^{262, 2}_1 c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ -p_262 ∨ b^{262, 2}_0 c in DIMACS: 22970 22971 22972 -262 -22973 0 22970 22971 22972 -262 -22974 0 22970 22971 22972 -262 22975 0 c 1+1 --> 2 c (-b^{262, 1}_2 ∧ -b^{262, 1}_1 ∧ b^{262, 1}_0 ∧ p_262) -> (-b^{262, 2}_2 ∧ b^{262, 2}_1 ∧ -b^{262, 2}_0) c in CNF: c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ -p_262 ∨ -b^{262, 2}_2 c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ -p_262 ∨ b^{262, 2}_1 c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ -p_262 ∨ -b^{262, 2}_0 c in DIMACS: 22970 22971 -22972 -262 -22973 0 22970 22971 -22972 -262 22974 0 22970 22971 -22972 -262 -22975 0 c 2+1 --> break c (-b^{262, 1}_2 ∧ b^{262, 1}_1 ∧ -b^{262, 1}_0 ∧ p_262) -> break c in CNF: c b^{262, 1}_2 ∨ -b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ -p_262 ∨ break c in DIMACS: 22970 -22971 22972 -262 1162 0 c 2-1 --> 1 c (-b^{262, 1}_2 ∧ b^{262, 1}_1 ∧ -b^{262, 1}_0 ∧ -p_262) -> (-b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ b^{262, 2}_0) c in CNF: c b^{262, 1}_2 ∨ -b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ p_262 ∨ -b^{262, 2}_2 c b^{262, 1}_2 ∨ -b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ p_262 ∨ -b^{262, 2}_1 c b^{262, 1}_2 ∨ -b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ p_262 ∨ b^{262, 2}_0 c in DIMACS: 22970 -22971 22972 262 -22973 0 22970 -22971 22972 262 -22974 0 22970 -22971 22972 262 22975 0 c 1-1 --> 0 c (-b^{262, 1}_2 ∧ -b^{262, 1}_1 ∧ b^{262, 1}_0 ∧ -p_262) -> (-b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ -b^{262, 2}_0) c in CNF: c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ p_262 ∨ -b^{262, 2}_2 c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ p_262 ∨ -b^{262, 2}_1 c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ p_262 ∨ -b^{262, 2}_0 c in DIMACS: 22970 22971 -22972 262 -22973 0 22970 22971 -22972 262 -22974 0 22970 22971 -22972 262 -22975 0 c 0-1 --> -1 c (-b^{262, 1}_2 ∧ -b^{262, 1}_1 ∧ -b^{262, 1}_0 ∧ -p_262) -> ( b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ b^{262, 2}_0) c in CNF: c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ p_262 ∨ b^{262, 2}_2 c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ p_262 ∨ -b^{262, 2}_1 c b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ p_262 ∨ b^{262, 2}_0 c in DIMACS: 22970 22971 22972 262 22973 0 22970 22971 22972 262 -22974 0 22970 22971 22972 262 22975 0 c -1-1 --> -2 c ( b^{262, 1}_2 ∧ -b^{262, 1}_1 ∧ b^{262, 1}_0 ∧ -p_262) -> ( b^{262, 2}_2 ∧ b^{262, 2}_1 ∧ -b^{262, 2}_0) c in CNF: c -b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ p_262 ∨ b^{262, 2}_2 c -b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ p_262 ∨ b^{262, 2}_1 c -b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ p_262 ∨ -b^{262, 2}_0 c in DIMACS: -22970 22971 -22972 262 22973 0 -22970 22971 -22972 262 22974 0 -22970 22971 -22972 262 -22975 0 c -2-1 --> break c ( b^{262, 1}_2 ∧ b^{262, 1}_1 ∧ -b^{262, 1}_0 ∧ -p_262) -> break c in CNF: c -b^{262, 1}_2 ∨ -b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ p_262 ∨ break c in DIMACS: -22970 -22971 22972 262 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{262, 1}_2 ∧ -b^{262, 1}_1 ∧ -b^{262, 1}_0 ∧ true) c in CNF: c -b^{262, 1}_2 ∨ b^{262, 1}_1 ∨ b^{262, 1}_0 ∨ false c in DIMACS: -22970 22971 22972 0 c 3 does not represent an automaton state. c -(-b^{262, 1}_2 ∧ b^{262, 1}_1 ∧ b^{262, 1}_0 ∧ true) c in CNF: c b^{262, 1}_2 ∨ -b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ false c in DIMACS: 22970 -22971 -22972 0 c -3 does not represent an automaton state. c -( b^{262, 1}_2 ∧ b^{262, 1}_1 ∧ b^{262, 1}_0 ∧ true) c in CNF: c -b^{262, 1}_2 ∨ -b^{262, 1}_1 ∨ -b^{262, 1}_0 ∨ false c in DIMACS: -22970 -22971 -22972 0 c i = 2 c -2+1 --> -1 c ( b^{262, 2}_2 ∧ b^{262, 2}_1 ∧ -b^{262, 2}_0 ∧ p_524) -> ( b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ b^{262, 3}_0) c in CNF: c -b^{262, 2}_2 ∨ -b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ -p_524 ∨ b^{262, 3}_2 c -b^{262, 2}_2 ∨ -b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ -p_524 ∨ -b^{262, 3}_1 c -b^{262, 2}_2 ∨ -b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ -p_524 ∨ b^{262, 3}_0 c in DIMACS: -22973 -22974 22975 -524 22976 0 -22973 -22974 22975 -524 -22977 0 -22973 -22974 22975 -524 22978 0 c -1+1 --> 0 c ( b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ b^{262, 2}_0 ∧ p_524) -> (-b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ -b^{262, 3}_0) c in CNF: c -b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ -p_524 ∨ -b^{262, 3}_2 c -b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ -p_524 ∨ -b^{262, 3}_1 c -b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ -p_524 ∨ -b^{262, 3}_0 c in DIMACS: -22973 22974 -22975 -524 -22976 0 -22973 22974 -22975 -524 -22977 0 -22973 22974 -22975 -524 -22978 0 c 0+1 --> 1 c (-b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ -b^{262, 2}_0 ∧ p_524) -> (-b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ b^{262, 3}_0) c in CNF: c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ -p_524 ∨ -b^{262, 3}_2 c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ -p_524 ∨ -b^{262, 3}_1 c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ -p_524 ∨ b^{262, 3}_0 c in DIMACS: 22973 22974 22975 -524 -22976 0 22973 22974 22975 -524 -22977 0 22973 22974 22975 -524 22978 0 c 1+1 --> 2 c (-b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ b^{262, 2}_0 ∧ p_524) -> (-b^{262, 3}_2 ∧ b^{262, 3}_1 ∧ -b^{262, 3}_0) c in CNF: c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ -p_524 ∨ -b^{262, 3}_2 c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ -p_524 ∨ b^{262, 3}_1 c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ -p_524 ∨ -b^{262, 3}_0 c in DIMACS: 22973 22974 -22975 -524 -22976 0 22973 22974 -22975 -524 22977 0 22973 22974 -22975 -524 -22978 0 c 2+1 --> break c (-b^{262, 2}_2 ∧ b^{262, 2}_1 ∧ -b^{262, 2}_0 ∧ p_524) -> break c in CNF: c b^{262, 2}_2 ∨ -b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ -p_524 ∨ break c in DIMACS: 22973 -22974 22975 -524 1162 0 c 2-1 --> 1 c (-b^{262, 2}_2 ∧ b^{262, 2}_1 ∧ -b^{262, 2}_0 ∧ -p_524) -> (-b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ b^{262, 3}_0) c in CNF: c b^{262, 2}_2 ∨ -b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ p_524 ∨ -b^{262, 3}_2 c b^{262, 2}_2 ∨ -b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ p_524 ∨ -b^{262, 3}_1 c b^{262, 2}_2 ∨ -b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ p_524 ∨ b^{262, 3}_0 c in DIMACS: 22973 -22974 22975 524 -22976 0 22973 -22974 22975 524 -22977 0 22973 -22974 22975 524 22978 0 c 1-1 --> 0 c (-b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ b^{262, 2}_0 ∧ -p_524) -> (-b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ -b^{262, 3}_0) c in CNF: c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ p_524 ∨ -b^{262, 3}_2 c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ p_524 ∨ -b^{262, 3}_1 c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ p_524 ∨ -b^{262, 3}_0 c in DIMACS: 22973 22974 -22975 524 -22976 0 22973 22974 -22975 524 -22977 0 22973 22974 -22975 524 -22978 0 c 0-1 --> -1 c (-b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ -b^{262, 2}_0 ∧ -p_524) -> ( b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ b^{262, 3}_0) c in CNF: c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ p_524 ∨ b^{262, 3}_2 c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ p_524 ∨ -b^{262, 3}_1 c b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ p_524 ∨ b^{262, 3}_0 c in DIMACS: 22973 22974 22975 524 22976 0 22973 22974 22975 524 -22977 0 22973 22974 22975 524 22978 0 c -1-1 --> -2 c ( b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ b^{262, 2}_0 ∧ -p_524) -> ( b^{262, 3}_2 ∧ b^{262, 3}_1 ∧ -b^{262, 3}_0) c in CNF: c -b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ p_524 ∨ b^{262, 3}_2 c -b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ p_524 ∨ b^{262, 3}_1 c -b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ p_524 ∨ -b^{262, 3}_0 c in DIMACS: -22973 22974 -22975 524 22976 0 -22973 22974 -22975 524 22977 0 -22973 22974 -22975 524 -22978 0 c -2-1 --> break c ( b^{262, 2}_2 ∧ b^{262, 2}_1 ∧ -b^{262, 2}_0 ∧ -p_524) -> break c in CNF: c -b^{262, 2}_2 ∨ -b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ p_524 ∨ break c in DIMACS: -22973 -22974 22975 524 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{262, 2}_2 ∧ -b^{262, 2}_1 ∧ -b^{262, 2}_0 ∧ true) c in CNF: c -b^{262, 2}_2 ∨ b^{262, 2}_1 ∨ b^{262, 2}_0 ∨ false c in DIMACS: -22973 22974 22975 0 c 3 does not represent an automaton state. c -(-b^{262, 2}_2 ∧ b^{262, 2}_1 ∧ b^{262, 2}_0 ∧ true) c in CNF: c b^{262, 2}_2 ∨ -b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ false c in DIMACS: 22973 -22974 -22975 0 c -3 does not represent an automaton state. c -( b^{262, 2}_2 ∧ b^{262, 2}_1 ∧ b^{262, 2}_0 ∧ true) c in CNF: c -b^{262, 2}_2 ∨ -b^{262, 2}_1 ∨ -b^{262, 2}_0 ∨ false c in DIMACS: -22973 -22974 -22975 0 c i = 3 c -2+1 --> -1 c ( b^{262, 3}_2 ∧ b^{262, 3}_1 ∧ -b^{262, 3}_0 ∧ p_786) -> ( b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ b^{262, 4}_0) c in CNF: c -b^{262, 3}_2 ∨ -b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ -p_786 ∨ b^{262, 4}_2 c -b^{262, 3}_2 ∨ -b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ -p_786 ∨ -b^{262, 4}_1 c -b^{262, 3}_2 ∨ -b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ -p_786 ∨ b^{262, 4}_0 c in DIMACS: -22976 -22977 22978 -786 22979 0 -22976 -22977 22978 -786 -22980 0 -22976 -22977 22978 -786 22981 0 c -1+1 --> 0 c ( b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ b^{262, 3}_0 ∧ p_786) -> (-b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ -b^{262, 4}_0) c in CNF: c -b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ -p_786 ∨ -b^{262, 4}_2 c -b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ -p_786 ∨ -b^{262, 4}_1 c -b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ -p_786 ∨ -b^{262, 4}_0 c in DIMACS: -22976 22977 -22978 -786 -22979 0 -22976 22977 -22978 -786 -22980 0 -22976 22977 -22978 -786 -22981 0 c 0+1 --> 1 c (-b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ -b^{262, 3}_0 ∧ p_786) -> (-b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ b^{262, 4}_0) c in CNF: c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ -p_786 ∨ -b^{262, 4}_2 c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ -p_786 ∨ -b^{262, 4}_1 c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ -p_786 ∨ b^{262, 4}_0 c in DIMACS: 22976 22977 22978 -786 -22979 0 22976 22977 22978 -786 -22980 0 22976 22977 22978 -786 22981 0 c 1+1 --> 2 c (-b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ b^{262, 3}_0 ∧ p_786) -> (-b^{262, 4}_2 ∧ b^{262, 4}_1 ∧ -b^{262, 4}_0) c in CNF: c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ -p_786 ∨ -b^{262, 4}_2 c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ -p_786 ∨ b^{262, 4}_1 c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ -p_786 ∨ -b^{262, 4}_0 c in DIMACS: 22976 22977 -22978 -786 -22979 0 22976 22977 -22978 -786 22980 0 22976 22977 -22978 -786 -22981 0 c 2+1 --> break c (-b^{262, 3}_2 ∧ b^{262, 3}_1 ∧ -b^{262, 3}_0 ∧ p_786) -> break c in CNF: c b^{262, 3}_2 ∨ -b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ -p_786 ∨ break c in DIMACS: 22976 -22977 22978 -786 1162 0 c 2-1 --> 1 c (-b^{262, 3}_2 ∧ b^{262, 3}_1 ∧ -b^{262, 3}_0 ∧ -p_786) -> (-b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ b^{262, 4}_0) c in CNF: c b^{262, 3}_2 ∨ -b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ p_786 ∨ -b^{262, 4}_2 c b^{262, 3}_2 ∨ -b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ p_786 ∨ -b^{262, 4}_1 c b^{262, 3}_2 ∨ -b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ p_786 ∨ b^{262, 4}_0 c in DIMACS: 22976 -22977 22978 786 -22979 0 22976 -22977 22978 786 -22980 0 22976 -22977 22978 786 22981 0 c 1-1 --> 0 c (-b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ b^{262, 3}_0 ∧ -p_786) -> (-b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ -b^{262, 4}_0) c in CNF: c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ p_786 ∨ -b^{262, 4}_2 c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ p_786 ∨ -b^{262, 4}_1 c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ p_786 ∨ -b^{262, 4}_0 c in DIMACS: 22976 22977 -22978 786 -22979 0 22976 22977 -22978 786 -22980 0 22976 22977 -22978 786 -22981 0 c 0-1 --> -1 c (-b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ -b^{262, 3}_0 ∧ -p_786) -> ( b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ b^{262, 4}_0) c in CNF: c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ p_786 ∨ b^{262, 4}_2 c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ p_786 ∨ -b^{262, 4}_1 c b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ p_786 ∨ b^{262, 4}_0 c in DIMACS: 22976 22977 22978 786 22979 0 22976 22977 22978 786 -22980 0 22976 22977 22978 786 22981 0 c -1-1 --> -2 c ( b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ b^{262, 3}_0 ∧ -p_786) -> ( b^{262, 4}_2 ∧ b^{262, 4}_1 ∧ -b^{262, 4}_0) c in CNF: c -b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ p_786 ∨ b^{262, 4}_2 c -b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ p_786 ∨ b^{262, 4}_1 c -b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ p_786 ∨ -b^{262, 4}_0 c in DIMACS: -22976 22977 -22978 786 22979 0 -22976 22977 -22978 786 22980 0 -22976 22977 -22978 786 -22981 0 c -2-1 --> break c ( b^{262, 3}_2 ∧ b^{262, 3}_1 ∧ -b^{262, 3}_0 ∧ -p_786) -> break c in CNF: c -b^{262, 3}_2 ∨ -b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ p_786 ∨ break c in DIMACS: -22976 -22977 22978 786 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{262, 3}_2 ∧ -b^{262, 3}_1 ∧ -b^{262, 3}_0 ∧ true) c in CNF: c -b^{262, 3}_2 ∨ b^{262, 3}_1 ∨ b^{262, 3}_0 ∨ false c in DIMACS: -22976 22977 22978 0 c 3 does not represent an automaton state. c -(-b^{262, 3}_2 ∧ b^{262, 3}_1 ∧ b^{262, 3}_0 ∧ true) c in CNF: c b^{262, 3}_2 ∨ -b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ false c in DIMACS: 22976 -22977 -22978 0 c -3 does not represent an automaton state. c -( b^{262, 3}_2 ∧ b^{262, 3}_1 ∧ b^{262, 3}_0 ∧ true) c in CNF: c -b^{262, 3}_2 ∨ -b^{262, 3}_1 ∨ -b^{262, 3}_0 ∨ false c in DIMACS: -22976 -22977 -22978 0 c i = 4 c -2+1 --> -1 c ( b^{262, 4}_2 ∧ b^{262, 4}_1 ∧ -b^{262, 4}_0 ∧ p_1048) -> ( b^{262, 5}_2 ∧ -b^{262, 5}_1 ∧ b^{262, 5}_0) c in CNF: c -b^{262, 4}_2 ∨ -b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ -p_1048 ∨ b^{262, 5}_2 c -b^{262, 4}_2 ∨ -b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ -p_1048 ∨ -b^{262, 5}_1 c -b^{262, 4}_2 ∨ -b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ -p_1048 ∨ b^{262, 5}_0 c in DIMACS: -22979 -22980 22981 -1048 22982 0 -22979 -22980 22981 -1048 -22983 0 -22979 -22980 22981 -1048 22984 0 c -1+1 --> 0 c ( b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ b^{262, 4}_0 ∧ p_1048) -> (-b^{262, 5}_2 ∧ -b^{262, 5}_1 ∧ -b^{262, 5}_0) c in CNF: c -b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ -p_1048 ∨ -b^{262, 5}_2 c -b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ -p_1048 ∨ -b^{262, 5}_1 c -b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ -p_1048 ∨ -b^{262, 5}_0 c in DIMACS: -22979 22980 -22981 -1048 -22982 0 -22979 22980 -22981 -1048 -22983 0 -22979 22980 -22981 -1048 -22984 0 c 0+1 --> 1 c (-b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ -b^{262, 4}_0 ∧ p_1048) -> (-b^{262, 5}_2 ∧ -b^{262, 5}_1 ∧ b^{262, 5}_0) c in CNF: c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ -p_1048 ∨ -b^{262, 5}_2 c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ -p_1048 ∨ -b^{262, 5}_1 c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ -p_1048 ∨ b^{262, 5}_0 c in DIMACS: 22979 22980 22981 -1048 -22982 0 22979 22980 22981 -1048 -22983 0 22979 22980 22981 -1048 22984 0 c 1+1 --> 2 c (-b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ b^{262, 4}_0 ∧ p_1048) -> (-b^{262, 5}_2 ∧ b^{262, 5}_1 ∧ -b^{262, 5}_0) c in CNF: c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ -p_1048 ∨ -b^{262, 5}_2 c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ -p_1048 ∨ b^{262, 5}_1 c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ -p_1048 ∨ -b^{262, 5}_0 c in DIMACS: 22979 22980 -22981 -1048 -22982 0 22979 22980 -22981 -1048 22983 0 22979 22980 -22981 -1048 -22984 0 c 2+1 --> break c (-b^{262, 4}_2 ∧ b^{262, 4}_1 ∧ -b^{262, 4}_0 ∧ p_1048) -> break c in CNF: c b^{262, 4}_2 ∨ -b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ -p_1048 ∨ break c in DIMACS: 22979 -22980 22981 -1048 1162 0 c 2-1 --> 1 c (-b^{262, 4}_2 ∧ b^{262, 4}_1 ∧ -b^{262, 4}_0 ∧ -p_1048) -> (-b^{262, 5}_2 ∧ -b^{262, 5}_1 ∧ b^{262, 5}_0) c in CNF: c b^{262, 4}_2 ∨ -b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ p_1048 ∨ -b^{262, 5}_2 c b^{262, 4}_2 ∨ -b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ p_1048 ∨ -b^{262, 5}_1 c b^{262, 4}_2 ∨ -b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ p_1048 ∨ b^{262, 5}_0 c in DIMACS: 22979 -22980 22981 1048 -22982 0 22979 -22980 22981 1048 -22983 0 22979 -22980 22981 1048 22984 0 c 1-1 --> 0 c (-b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ b^{262, 4}_0 ∧ -p_1048) -> (-b^{262, 5}_2 ∧ -b^{262, 5}_1 ∧ -b^{262, 5}_0) c in CNF: c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ p_1048 ∨ -b^{262, 5}_2 c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ p_1048 ∨ -b^{262, 5}_1 c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ p_1048 ∨ -b^{262, 5}_0 c in DIMACS: 22979 22980 -22981 1048 -22982 0 22979 22980 -22981 1048 -22983 0 22979 22980 -22981 1048 -22984 0 c 0-1 --> -1 c (-b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ -b^{262, 4}_0 ∧ -p_1048) -> ( b^{262, 5}_2 ∧ -b^{262, 5}_1 ∧ b^{262, 5}_0) c in CNF: c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ p_1048 ∨ b^{262, 5}_2 c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ p_1048 ∨ -b^{262, 5}_1 c b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ p_1048 ∨ b^{262, 5}_0 c in DIMACS: 22979 22980 22981 1048 22982 0 22979 22980 22981 1048 -22983 0 22979 22980 22981 1048 22984 0 c -1-1 --> -2 c ( b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ b^{262, 4}_0 ∧ -p_1048) -> ( b^{262, 5}_2 ∧ b^{262, 5}_1 ∧ -b^{262, 5}_0) c in CNF: c -b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ p_1048 ∨ b^{262, 5}_2 c -b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ p_1048 ∨ b^{262, 5}_1 c -b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ p_1048 ∨ -b^{262, 5}_0 c in DIMACS: -22979 22980 -22981 1048 22982 0 -22979 22980 -22981 1048 22983 0 -22979 22980 -22981 1048 -22984 0 c -2-1 --> break c ( b^{262, 4}_2 ∧ b^{262, 4}_1 ∧ -b^{262, 4}_0 ∧ -p_1048) -> break c in CNF: c -b^{262, 4}_2 ∨ -b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ p_1048 ∨ break c in DIMACS: -22979 -22980 22981 1048 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{262, 4}_2 ∧ -b^{262, 4}_1 ∧ -b^{262, 4}_0 ∧ true) c in CNF: c -b^{262, 4}_2 ∨ b^{262, 4}_1 ∨ b^{262, 4}_0 ∨ false c in DIMACS: -22979 22980 22981 0 c 3 does not represent an automaton state. c -(-b^{262, 4}_2 ∧ b^{262, 4}_1 ∧ b^{262, 4}_0 ∧ true) c in CNF: c b^{262, 4}_2 ∨ -b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ false c in DIMACS: 22979 -22980 -22981 0 c -3 does not represent an automaton state. c -( b^{262, 4}_2 ∧ b^{262, 4}_1 ∧ b^{262, 4}_0 ∧ true) c in CNF: c -b^{262, 4}_2 ∨ -b^{262, 4}_1 ∨ -b^{262, 4}_0 ∨ false c in DIMACS: -22979 -22980 -22981 0 c INIT for k = 263 c -b^{263, 1}_2 c -b^{263, 1}_1 c -b^{263, 1}_0 c in DIMACS: -22985 0 -22986 0 -22987 0 c Transitions for k = 263 c i = 1 c -2+1 --> -1 c ( b^{263, 1}_2 ∧ b^{263, 1}_1 ∧ -b^{263, 1}_0 ∧ p_263) -> ( b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ b^{263, 2}_0) c in CNF: c -b^{263, 1}_2 ∨ -b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ -p_263 ∨ b^{263, 2}_2 c -b^{263, 1}_2 ∨ -b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ -p_263 ∨ -b^{263, 2}_1 c -b^{263, 1}_2 ∨ -b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ -p_263 ∨ b^{263, 2}_0 c in DIMACS: -22985 -22986 22987 -263 22988 0 -22985 -22986 22987 -263 -22989 0 -22985 -22986 22987 -263 22990 0 c -1+1 --> 0 c ( b^{263, 1}_2 ∧ -b^{263, 1}_1 ∧ b^{263, 1}_0 ∧ p_263) -> (-b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ -b^{263, 2}_0) c in CNF: c -b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ -p_263 ∨ -b^{263, 2}_2 c -b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ -p_263 ∨ -b^{263, 2}_1 c -b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ -p_263 ∨ -b^{263, 2}_0 c in DIMACS: -22985 22986 -22987 -263 -22988 0 -22985 22986 -22987 -263 -22989 0 -22985 22986 -22987 -263 -22990 0 c 0+1 --> 1 c (-b^{263, 1}_2 ∧ -b^{263, 1}_1 ∧ -b^{263, 1}_0 ∧ p_263) -> (-b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ b^{263, 2}_0) c in CNF: c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ -p_263 ∨ -b^{263, 2}_2 c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ -p_263 ∨ -b^{263, 2}_1 c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ -p_263 ∨ b^{263, 2}_0 c in DIMACS: 22985 22986 22987 -263 -22988 0 22985 22986 22987 -263 -22989 0 22985 22986 22987 -263 22990 0 c 1+1 --> 2 c (-b^{263, 1}_2 ∧ -b^{263, 1}_1 ∧ b^{263, 1}_0 ∧ p_263) -> (-b^{263, 2}_2 ∧ b^{263, 2}_1 ∧ -b^{263, 2}_0) c in CNF: c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ -p_263 ∨ -b^{263, 2}_2 c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ -p_263 ∨ b^{263, 2}_1 c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ -p_263 ∨ -b^{263, 2}_0 c in DIMACS: 22985 22986 -22987 -263 -22988 0 22985 22986 -22987 -263 22989 0 22985 22986 -22987 -263 -22990 0 c 2+1 --> break c (-b^{263, 1}_2 ∧ b^{263, 1}_1 ∧ -b^{263, 1}_0 ∧ p_263) -> break c in CNF: c b^{263, 1}_2 ∨ -b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ -p_263 ∨ break c in DIMACS: 22985 -22986 22987 -263 1162 0 c 2-1 --> 1 c (-b^{263, 1}_2 ∧ b^{263, 1}_1 ∧ -b^{263, 1}_0 ∧ -p_263) -> (-b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ b^{263, 2}_0) c in CNF: c b^{263, 1}_2 ∨ -b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ p_263 ∨ -b^{263, 2}_2 c b^{263, 1}_2 ∨ -b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ p_263 ∨ -b^{263, 2}_1 c b^{263, 1}_2 ∨ -b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ p_263 ∨ b^{263, 2}_0 c in DIMACS: 22985 -22986 22987 263 -22988 0 22985 -22986 22987 263 -22989 0 22985 -22986 22987 263 22990 0 c 1-1 --> 0 c (-b^{263, 1}_2 ∧ -b^{263, 1}_1 ∧ b^{263, 1}_0 ∧ -p_263) -> (-b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ -b^{263, 2}_0) c in CNF: c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ p_263 ∨ -b^{263, 2}_2 c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ p_263 ∨ -b^{263, 2}_1 c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ p_263 ∨ -b^{263, 2}_0 c in DIMACS: 22985 22986 -22987 263 -22988 0 22985 22986 -22987 263 -22989 0 22985 22986 -22987 263 -22990 0 c 0-1 --> -1 c (-b^{263, 1}_2 ∧ -b^{263, 1}_1 ∧ -b^{263, 1}_0 ∧ -p_263) -> ( b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ b^{263, 2}_0) c in CNF: c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ p_263 ∨ b^{263, 2}_2 c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ p_263 ∨ -b^{263, 2}_1 c b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ p_263 ∨ b^{263, 2}_0 c in DIMACS: 22985 22986 22987 263 22988 0 22985 22986 22987 263 -22989 0 22985 22986 22987 263 22990 0 c -1-1 --> -2 c ( b^{263, 1}_2 ∧ -b^{263, 1}_1 ∧ b^{263, 1}_0 ∧ -p_263) -> ( b^{263, 2}_2 ∧ b^{263, 2}_1 ∧ -b^{263, 2}_0) c in CNF: c -b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ p_263 ∨ b^{263, 2}_2 c -b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ p_263 ∨ b^{263, 2}_1 c -b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ p_263 ∨ -b^{263, 2}_0 c in DIMACS: -22985 22986 -22987 263 22988 0 -22985 22986 -22987 263 22989 0 -22985 22986 -22987 263 -22990 0 c -2-1 --> break c ( b^{263, 1}_2 ∧ b^{263, 1}_1 ∧ -b^{263, 1}_0 ∧ -p_263) -> break c in CNF: c -b^{263, 1}_2 ∨ -b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ p_263 ∨ break c in DIMACS: -22985 -22986 22987 263 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{263, 1}_2 ∧ -b^{263, 1}_1 ∧ -b^{263, 1}_0 ∧ true) c in CNF: c -b^{263, 1}_2 ∨ b^{263, 1}_1 ∨ b^{263, 1}_0 ∨ false c in DIMACS: -22985 22986 22987 0 c 3 does not represent an automaton state. c -(-b^{263, 1}_2 ∧ b^{263, 1}_1 ∧ b^{263, 1}_0 ∧ true) c in CNF: c b^{263, 1}_2 ∨ -b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ false c in DIMACS: 22985 -22986 -22987 0 c -3 does not represent an automaton state. c -( b^{263, 1}_2 ∧ b^{263, 1}_1 ∧ b^{263, 1}_0 ∧ true) c in CNF: c -b^{263, 1}_2 ∨ -b^{263, 1}_1 ∨ -b^{263, 1}_0 ∨ false c in DIMACS: -22985 -22986 -22987 0 c i = 2 c -2+1 --> -1 c ( b^{263, 2}_2 ∧ b^{263, 2}_1 ∧ -b^{263, 2}_0 ∧ p_526) -> ( b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ b^{263, 3}_0) c in CNF: c -b^{263, 2}_2 ∨ -b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ -p_526 ∨ b^{263, 3}_2 c -b^{263, 2}_2 ∨ -b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ -p_526 ∨ -b^{263, 3}_1 c -b^{263, 2}_2 ∨ -b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ -p_526 ∨ b^{263, 3}_0 c in DIMACS: -22988 -22989 22990 -526 22991 0 -22988 -22989 22990 -526 -22992 0 -22988 -22989 22990 -526 22993 0 c -1+1 --> 0 c ( b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ b^{263, 2}_0 ∧ p_526) -> (-b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ -b^{263, 3}_0) c in CNF: c -b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ -p_526 ∨ -b^{263, 3}_2 c -b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ -p_526 ∨ -b^{263, 3}_1 c -b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ -p_526 ∨ -b^{263, 3}_0 c in DIMACS: -22988 22989 -22990 -526 -22991 0 -22988 22989 -22990 -526 -22992 0 -22988 22989 -22990 -526 -22993 0 c 0+1 --> 1 c (-b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ -b^{263, 2}_0 ∧ p_526) -> (-b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ b^{263, 3}_0) c in CNF: c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ -p_526 ∨ -b^{263, 3}_2 c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ -p_526 ∨ -b^{263, 3}_1 c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ -p_526 ∨ b^{263, 3}_0 c in DIMACS: 22988 22989 22990 -526 -22991 0 22988 22989 22990 -526 -22992 0 22988 22989 22990 -526 22993 0 c 1+1 --> 2 c (-b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ b^{263, 2}_0 ∧ p_526) -> (-b^{263, 3}_2 ∧ b^{263, 3}_1 ∧ -b^{263, 3}_0) c in CNF: c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ -p_526 ∨ -b^{263, 3}_2 c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ -p_526 ∨ b^{263, 3}_1 c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ -p_526 ∨ -b^{263, 3}_0 c in DIMACS: 22988 22989 -22990 -526 -22991 0 22988 22989 -22990 -526 22992 0 22988 22989 -22990 -526 -22993 0 c 2+1 --> break c (-b^{263, 2}_2 ∧ b^{263, 2}_1 ∧ -b^{263, 2}_0 ∧ p_526) -> break c in CNF: c b^{263, 2}_2 ∨ -b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ -p_526 ∨ break c in DIMACS: 22988 -22989 22990 -526 1162 0 c 2-1 --> 1 c (-b^{263, 2}_2 ∧ b^{263, 2}_1 ∧ -b^{263, 2}_0 ∧ -p_526) -> (-b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ b^{263, 3}_0) c in CNF: c b^{263, 2}_2 ∨ -b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ p_526 ∨ -b^{263, 3}_2 c b^{263, 2}_2 ∨ -b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ p_526 ∨ -b^{263, 3}_1 c b^{263, 2}_2 ∨ -b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ p_526 ∨ b^{263, 3}_0 c in DIMACS: 22988 -22989 22990 526 -22991 0 22988 -22989 22990 526 -22992 0 22988 -22989 22990 526 22993 0 c 1-1 --> 0 c (-b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ b^{263, 2}_0 ∧ -p_526) -> (-b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ -b^{263, 3}_0) c in CNF: c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ p_526 ∨ -b^{263, 3}_2 c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ p_526 ∨ -b^{263, 3}_1 c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ p_526 ∨ -b^{263, 3}_0 c in DIMACS: 22988 22989 -22990 526 -22991 0 22988 22989 -22990 526 -22992 0 22988 22989 -22990 526 -22993 0 c 0-1 --> -1 c (-b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ -b^{263, 2}_0 ∧ -p_526) -> ( b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ b^{263, 3}_0) c in CNF: c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ p_526 ∨ b^{263, 3}_2 c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ p_526 ∨ -b^{263, 3}_1 c b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ p_526 ∨ b^{263, 3}_0 c in DIMACS: 22988 22989 22990 526 22991 0 22988 22989 22990 526 -22992 0 22988 22989 22990 526 22993 0 c -1-1 --> -2 c ( b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ b^{263, 2}_0 ∧ -p_526) -> ( b^{263, 3}_2 ∧ b^{263, 3}_1 ∧ -b^{263, 3}_0) c in CNF: c -b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ p_526 ∨ b^{263, 3}_2 c -b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ p_526 ∨ b^{263, 3}_1 c -b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ p_526 ∨ -b^{263, 3}_0 c in DIMACS: -22988 22989 -22990 526 22991 0 -22988 22989 -22990 526 22992 0 -22988 22989 -22990 526 -22993 0 c -2-1 --> break c ( b^{263, 2}_2 ∧ b^{263, 2}_1 ∧ -b^{263, 2}_0 ∧ -p_526) -> break c in CNF: c -b^{263, 2}_2 ∨ -b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ p_526 ∨ break c in DIMACS: -22988 -22989 22990 526 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{263, 2}_2 ∧ -b^{263, 2}_1 ∧ -b^{263, 2}_0 ∧ true) c in CNF: c -b^{263, 2}_2 ∨ b^{263, 2}_1 ∨ b^{263, 2}_0 ∨ false c in DIMACS: -22988 22989 22990 0 c 3 does not represent an automaton state. c -(-b^{263, 2}_2 ∧ b^{263, 2}_1 ∧ b^{263, 2}_0 ∧ true) c in CNF: c b^{263, 2}_2 ∨ -b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ false c in DIMACS: 22988 -22989 -22990 0 c -3 does not represent an automaton state. c -( b^{263, 2}_2 ∧ b^{263, 2}_1 ∧ b^{263, 2}_0 ∧ true) c in CNF: c -b^{263, 2}_2 ∨ -b^{263, 2}_1 ∨ -b^{263, 2}_0 ∨ false c in DIMACS: -22988 -22989 -22990 0 c i = 3 c -2+1 --> -1 c ( b^{263, 3}_2 ∧ b^{263, 3}_1 ∧ -b^{263, 3}_0 ∧ p_789) -> ( b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ b^{263, 4}_0) c in CNF: c -b^{263, 3}_2 ∨ -b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ -p_789 ∨ b^{263, 4}_2 c -b^{263, 3}_2 ∨ -b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ -p_789 ∨ -b^{263, 4}_1 c -b^{263, 3}_2 ∨ -b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ -p_789 ∨ b^{263, 4}_0 c in DIMACS: -22991 -22992 22993 -789 22994 0 -22991 -22992 22993 -789 -22995 0 -22991 -22992 22993 -789 22996 0 c -1+1 --> 0 c ( b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ b^{263, 3}_0 ∧ p_789) -> (-b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ -b^{263, 4}_0) c in CNF: c -b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ -p_789 ∨ -b^{263, 4}_2 c -b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ -p_789 ∨ -b^{263, 4}_1 c -b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ -p_789 ∨ -b^{263, 4}_0 c in DIMACS: -22991 22992 -22993 -789 -22994 0 -22991 22992 -22993 -789 -22995 0 -22991 22992 -22993 -789 -22996 0 c 0+1 --> 1 c (-b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ -b^{263, 3}_0 ∧ p_789) -> (-b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ b^{263, 4}_0) c in CNF: c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ -p_789 ∨ -b^{263, 4}_2 c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ -p_789 ∨ -b^{263, 4}_1 c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ -p_789 ∨ b^{263, 4}_0 c in DIMACS: 22991 22992 22993 -789 -22994 0 22991 22992 22993 -789 -22995 0 22991 22992 22993 -789 22996 0 c 1+1 --> 2 c (-b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ b^{263, 3}_0 ∧ p_789) -> (-b^{263, 4}_2 ∧ b^{263, 4}_1 ∧ -b^{263, 4}_0) c in CNF: c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ -p_789 ∨ -b^{263, 4}_2 c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ -p_789 ∨ b^{263, 4}_1 c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ -p_789 ∨ -b^{263, 4}_0 c in DIMACS: 22991 22992 -22993 -789 -22994 0 22991 22992 -22993 -789 22995 0 22991 22992 -22993 -789 -22996 0 c 2+1 --> break c (-b^{263, 3}_2 ∧ b^{263, 3}_1 ∧ -b^{263, 3}_0 ∧ p_789) -> break c in CNF: c b^{263, 3}_2 ∨ -b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ -p_789 ∨ break c in DIMACS: 22991 -22992 22993 -789 1162 0 c 2-1 --> 1 c (-b^{263, 3}_2 ∧ b^{263, 3}_1 ∧ -b^{263, 3}_0 ∧ -p_789) -> (-b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ b^{263, 4}_0) c in CNF: c b^{263, 3}_2 ∨ -b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ p_789 ∨ -b^{263, 4}_2 c b^{263, 3}_2 ∨ -b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ p_789 ∨ -b^{263, 4}_1 c b^{263, 3}_2 ∨ -b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ p_789 ∨ b^{263, 4}_0 c in DIMACS: 22991 -22992 22993 789 -22994 0 22991 -22992 22993 789 -22995 0 22991 -22992 22993 789 22996 0 c 1-1 --> 0 c (-b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ b^{263, 3}_0 ∧ -p_789) -> (-b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ -b^{263, 4}_0) c in CNF: c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ p_789 ∨ -b^{263, 4}_2 c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ p_789 ∨ -b^{263, 4}_1 c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ p_789 ∨ -b^{263, 4}_0 c in DIMACS: 22991 22992 -22993 789 -22994 0 22991 22992 -22993 789 -22995 0 22991 22992 -22993 789 -22996 0 c 0-1 --> -1 c (-b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ -b^{263, 3}_0 ∧ -p_789) -> ( b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ b^{263, 4}_0) c in CNF: c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ p_789 ∨ b^{263, 4}_2 c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ p_789 ∨ -b^{263, 4}_1 c b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ p_789 ∨ b^{263, 4}_0 c in DIMACS: 22991 22992 22993 789 22994 0 22991 22992 22993 789 -22995 0 22991 22992 22993 789 22996 0 c -1-1 --> -2 c ( b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ b^{263, 3}_0 ∧ -p_789) -> ( b^{263, 4}_2 ∧ b^{263, 4}_1 ∧ -b^{263, 4}_0) c in CNF: c -b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ p_789 ∨ b^{263, 4}_2 c -b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ p_789 ∨ b^{263, 4}_1 c -b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ p_789 ∨ -b^{263, 4}_0 c in DIMACS: -22991 22992 -22993 789 22994 0 -22991 22992 -22993 789 22995 0 -22991 22992 -22993 789 -22996 0 c -2-1 --> break c ( b^{263, 3}_2 ∧ b^{263, 3}_1 ∧ -b^{263, 3}_0 ∧ -p_789) -> break c in CNF: c -b^{263, 3}_2 ∨ -b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ p_789 ∨ break c in DIMACS: -22991 -22992 22993 789 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{263, 3}_2 ∧ -b^{263, 3}_1 ∧ -b^{263, 3}_0 ∧ true) c in CNF: c -b^{263, 3}_2 ∨ b^{263, 3}_1 ∨ b^{263, 3}_0 ∨ false c in DIMACS: -22991 22992 22993 0 c 3 does not represent an automaton state. c -(-b^{263, 3}_2 ∧ b^{263, 3}_1 ∧ b^{263, 3}_0 ∧ true) c in CNF: c b^{263, 3}_2 ∨ -b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ false c in DIMACS: 22991 -22992 -22993 0 c -3 does not represent an automaton state. c -( b^{263, 3}_2 ∧ b^{263, 3}_1 ∧ b^{263, 3}_0 ∧ true) c in CNF: c -b^{263, 3}_2 ∨ -b^{263, 3}_1 ∨ -b^{263, 3}_0 ∨ false c in DIMACS: -22991 -22992 -22993 0 c i = 4 c -2+1 --> -1 c ( b^{263, 4}_2 ∧ b^{263, 4}_1 ∧ -b^{263, 4}_0 ∧ p_1052) -> ( b^{263, 5}_2 ∧ -b^{263, 5}_1 ∧ b^{263, 5}_0) c in CNF: c -b^{263, 4}_2 ∨ -b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ -p_1052 ∨ b^{263, 5}_2 c -b^{263, 4}_2 ∨ -b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ -p_1052 ∨ -b^{263, 5}_1 c -b^{263, 4}_2 ∨ -b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ -p_1052 ∨ b^{263, 5}_0 c in DIMACS: -22994 -22995 22996 -1052 22997 0 -22994 -22995 22996 -1052 -22998 0 -22994 -22995 22996 -1052 22999 0 c -1+1 --> 0 c ( b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ b^{263, 4}_0 ∧ p_1052) -> (-b^{263, 5}_2 ∧ -b^{263, 5}_1 ∧ -b^{263, 5}_0) c in CNF: c -b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ -p_1052 ∨ -b^{263, 5}_2 c -b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ -p_1052 ∨ -b^{263, 5}_1 c -b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ -p_1052 ∨ -b^{263, 5}_0 c in DIMACS: -22994 22995 -22996 -1052 -22997 0 -22994 22995 -22996 -1052 -22998 0 -22994 22995 -22996 -1052 -22999 0 c 0+1 --> 1 c (-b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ -b^{263, 4}_0 ∧ p_1052) -> (-b^{263, 5}_2 ∧ -b^{263, 5}_1 ∧ b^{263, 5}_0) c in CNF: c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ -p_1052 ∨ -b^{263, 5}_2 c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ -p_1052 ∨ -b^{263, 5}_1 c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ -p_1052 ∨ b^{263, 5}_0 c in DIMACS: 22994 22995 22996 -1052 -22997 0 22994 22995 22996 -1052 -22998 0 22994 22995 22996 -1052 22999 0 c 1+1 --> 2 c (-b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ b^{263, 4}_0 ∧ p_1052) -> (-b^{263, 5}_2 ∧ b^{263, 5}_1 ∧ -b^{263, 5}_0) c in CNF: c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ -p_1052 ∨ -b^{263, 5}_2 c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ -p_1052 ∨ b^{263, 5}_1 c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ -p_1052 ∨ -b^{263, 5}_0 c in DIMACS: 22994 22995 -22996 -1052 -22997 0 22994 22995 -22996 -1052 22998 0 22994 22995 -22996 -1052 -22999 0 c 2+1 --> break c (-b^{263, 4}_2 ∧ b^{263, 4}_1 ∧ -b^{263, 4}_0 ∧ p_1052) -> break c in CNF: c b^{263, 4}_2 ∨ -b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ -p_1052 ∨ break c in DIMACS: 22994 -22995 22996 -1052 1162 0 c 2-1 --> 1 c (-b^{263, 4}_2 ∧ b^{263, 4}_1 ∧ -b^{263, 4}_0 ∧ -p_1052) -> (-b^{263, 5}_2 ∧ -b^{263, 5}_1 ∧ b^{263, 5}_0) c in CNF: c b^{263, 4}_2 ∨ -b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ p_1052 ∨ -b^{263, 5}_2 c b^{263, 4}_2 ∨ -b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ p_1052 ∨ -b^{263, 5}_1 c b^{263, 4}_2 ∨ -b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ p_1052 ∨ b^{263, 5}_0 c in DIMACS: 22994 -22995 22996 1052 -22997 0 22994 -22995 22996 1052 -22998 0 22994 -22995 22996 1052 22999 0 c 1-1 --> 0 c (-b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ b^{263, 4}_0 ∧ -p_1052) -> (-b^{263, 5}_2 ∧ -b^{263, 5}_1 ∧ -b^{263, 5}_0) c in CNF: c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ p_1052 ∨ -b^{263, 5}_2 c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ p_1052 ∨ -b^{263, 5}_1 c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ p_1052 ∨ -b^{263, 5}_0 c in DIMACS: 22994 22995 -22996 1052 -22997 0 22994 22995 -22996 1052 -22998 0 22994 22995 -22996 1052 -22999 0 c 0-1 --> -1 c (-b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ -b^{263, 4}_0 ∧ -p_1052) -> ( b^{263, 5}_2 ∧ -b^{263, 5}_1 ∧ b^{263, 5}_0) c in CNF: c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ p_1052 ∨ b^{263, 5}_2 c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ p_1052 ∨ -b^{263, 5}_1 c b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ p_1052 ∨ b^{263, 5}_0 c in DIMACS: 22994 22995 22996 1052 22997 0 22994 22995 22996 1052 -22998 0 22994 22995 22996 1052 22999 0 c -1-1 --> -2 c ( b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ b^{263, 4}_0 ∧ -p_1052) -> ( b^{263, 5}_2 ∧ b^{263, 5}_1 ∧ -b^{263, 5}_0) c in CNF: c -b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ p_1052 ∨ b^{263, 5}_2 c -b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ p_1052 ∨ b^{263, 5}_1 c -b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ p_1052 ∨ -b^{263, 5}_0 c in DIMACS: -22994 22995 -22996 1052 22997 0 -22994 22995 -22996 1052 22998 0 -22994 22995 -22996 1052 -22999 0 c -2-1 --> break c ( b^{263, 4}_2 ∧ b^{263, 4}_1 ∧ -b^{263, 4}_0 ∧ -p_1052) -> break c in CNF: c -b^{263, 4}_2 ∨ -b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ p_1052 ∨ break c in DIMACS: -22994 -22995 22996 1052 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{263, 4}_2 ∧ -b^{263, 4}_1 ∧ -b^{263, 4}_0 ∧ true) c in CNF: c -b^{263, 4}_2 ∨ b^{263, 4}_1 ∨ b^{263, 4}_0 ∨ false c in DIMACS: -22994 22995 22996 0 c 3 does not represent an automaton state. c -(-b^{263, 4}_2 ∧ b^{263, 4}_1 ∧ b^{263, 4}_0 ∧ true) c in CNF: c b^{263, 4}_2 ∨ -b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ false c in DIMACS: 22994 -22995 -22996 0 c -3 does not represent an automaton state. c -( b^{263, 4}_2 ∧ b^{263, 4}_1 ∧ b^{263, 4}_0 ∧ true) c in CNF: c -b^{263, 4}_2 ∨ -b^{263, 4}_1 ∨ -b^{263, 4}_0 ∨ false c in DIMACS: -22994 -22995 -22996 0 c INIT for k = 264 c -b^{264, 1}_2 c -b^{264, 1}_1 c -b^{264, 1}_0 c in DIMACS: -23000 0 -23001 0 -23002 0 c Transitions for k = 264 c i = 1 c -2+1 --> -1 c ( b^{264, 1}_2 ∧ b^{264, 1}_1 ∧ -b^{264, 1}_0 ∧ p_264) -> ( b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ b^{264, 2}_0) c in CNF: c -b^{264, 1}_2 ∨ -b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ -p_264 ∨ b^{264, 2}_2 c -b^{264, 1}_2 ∨ -b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ -p_264 ∨ -b^{264, 2}_1 c -b^{264, 1}_2 ∨ -b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ -p_264 ∨ b^{264, 2}_0 c in DIMACS: -23000 -23001 23002 -264 23003 0 -23000 -23001 23002 -264 -23004 0 -23000 -23001 23002 -264 23005 0 c -1+1 --> 0 c ( b^{264, 1}_2 ∧ -b^{264, 1}_1 ∧ b^{264, 1}_0 ∧ p_264) -> (-b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ -b^{264, 2}_0) c in CNF: c -b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ -p_264 ∨ -b^{264, 2}_2 c -b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ -p_264 ∨ -b^{264, 2}_1 c -b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ -p_264 ∨ -b^{264, 2}_0 c in DIMACS: -23000 23001 -23002 -264 -23003 0 -23000 23001 -23002 -264 -23004 0 -23000 23001 -23002 -264 -23005 0 c 0+1 --> 1 c (-b^{264, 1}_2 ∧ -b^{264, 1}_1 ∧ -b^{264, 1}_0 ∧ p_264) -> (-b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ b^{264, 2}_0) c in CNF: c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ -p_264 ∨ -b^{264, 2}_2 c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ -p_264 ∨ -b^{264, 2}_1 c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ -p_264 ∨ b^{264, 2}_0 c in DIMACS: 23000 23001 23002 -264 -23003 0 23000 23001 23002 -264 -23004 0 23000 23001 23002 -264 23005 0 c 1+1 --> 2 c (-b^{264, 1}_2 ∧ -b^{264, 1}_1 ∧ b^{264, 1}_0 ∧ p_264) -> (-b^{264, 2}_2 ∧ b^{264, 2}_1 ∧ -b^{264, 2}_0) c in CNF: c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ -p_264 ∨ -b^{264, 2}_2 c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ -p_264 ∨ b^{264, 2}_1 c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ -p_264 ∨ -b^{264, 2}_0 c in DIMACS: 23000 23001 -23002 -264 -23003 0 23000 23001 -23002 -264 23004 0 23000 23001 -23002 -264 -23005 0 c 2+1 --> break c (-b^{264, 1}_2 ∧ b^{264, 1}_1 ∧ -b^{264, 1}_0 ∧ p_264) -> break c in CNF: c b^{264, 1}_2 ∨ -b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ -p_264 ∨ break c in DIMACS: 23000 -23001 23002 -264 1162 0 c 2-1 --> 1 c (-b^{264, 1}_2 ∧ b^{264, 1}_1 ∧ -b^{264, 1}_0 ∧ -p_264) -> (-b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ b^{264, 2}_0) c in CNF: c b^{264, 1}_2 ∨ -b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ p_264 ∨ -b^{264, 2}_2 c b^{264, 1}_2 ∨ -b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ p_264 ∨ -b^{264, 2}_1 c b^{264, 1}_2 ∨ -b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ p_264 ∨ b^{264, 2}_0 c in DIMACS: 23000 -23001 23002 264 -23003 0 23000 -23001 23002 264 -23004 0 23000 -23001 23002 264 23005 0 c 1-1 --> 0 c (-b^{264, 1}_2 ∧ -b^{264, 1}_1 ∧ b^{264, 1}_0 ∧ -p_264) -> (-b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ -b^{264, 2}_0) c in CNF: c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ p_264 ∨ -b^{264, 2}_2 c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ p_264 ∨ -b^{264, 2}_1 c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ p_264 ∨ -b^{264, 2}_0 c in DIMACS: 23000 23001 -23002 264 -23003 0 23000 23001 -23002 264 -23004 0 23000 23001 -23002 264 -23005 0 c 0-1 --> -1 c (-b^{264, 1}_2 ∧ -b^{264, 1}_1 ∧ -b^{264, 1}_0 ∧ -p_264) -> ( b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ b^{264, 2}_0) c in CNF: c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ p_264 ∨ b^{264, 2}_2 c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ p_264 ∨ -b^{264, 2}_1 c b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ p_264 ∨ b^{264, 2}_0 c in DIMACS: 23000 23001 23002 264 23003 0 23000 23001 23002 264 -23004 0 23000 23001 23002 264 23005 0 c -1-1 --> -2 c ( b^{264, 1}_2 ∧ -b^{264, 1}_1 ∧ b^{264, 1}_0 ∧ -p_264) -> ( b^{264, 2}_2 ∧ b^{264, 2}_1 ∧ -b^{264, 2}_0) c in CNF: c -b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ p_264 ∨ b^{264, 2}_2 c -b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ p_264 ∨ b^{264, 2}_1 c -b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ p_264 ∨ -b^{264, 2}_0 c in DIMACS: -23000 23001 -23002 264 23003 0 -23000 23001 -23002 264 23004 0 -23000 23001 -23002 264 -23005 0 c -2-1 --> break c ( b^{264, 1}_2 ∧ b^{264, 1}_1 ∧ -b^{264, 1}_0 ∧ -p_264) -> break c in CNF: c -b^{264, 1}_2 ∨ -b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ p_264 ∨ break c in DIMACS: -23000 -23001 23002 264 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{264, 1}_2 ∧ -b^{264, 1}_1 ∧ -b^{264, 1}_0 ∧ true) c in CNF: c -b^{264, 1}_2 ∨ b^{264, 1}_1 ∨ b^{264, 1}_0 ∨ false c in DIMACS: -23000 23001 23002 0 c 3 does not represent an automaton state. c -(-b^{264, 1}_2 ∧ b^{264, 1}_1 ∧ b^{264, 1}_0 ∧ true) c in CNF: c b^{264, 1}_2 ∨ -b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ false c in DIMACS: 23000 -23001 -23002 0 c -3 does not represent an automaton state. c -( b^{264, 1}_2 ∧ b^{264, 1}_1 ∧ b^{264, 1}_0 ∧ true) c in CNF: c -b^{264, 1}_2 ∨ -b^{264, 1}_1 ∨ -b^{264, 1}_0 ∨ false c in DIMACS: -23000 -23001 -23002 0 c i = 2 c -2+1 --> -1 c ( b^{264, 2}_2 ∧ b^{264, 2}_1 ∧ -b^{264, 2}_0 ∧ p_528) -> ( b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ b^{264, 3}_0) c in CNF: c -b^{264, 2}_2 ∨ -b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ -p_528 ∨ b^{264, 3}_2 c -b^{264, 2}_2 ∨ -b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ -p_528 ∨ -b^{264, 3}_1 c -b^{264, 2}_2 ∨ -b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ -p_528 ∨ b^{264, 3}_0 c in DIMACS: -23003 -23004 23005 -528 23006 0 -23003 -23004 23005 -528 -23007 0 -23003 -23004 23005 -528 23008 0 c -1+1 --> 0 c ( b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ b^{264, 2}_0 ∧ p_528) -> (-b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ -b^{264, 3}_0) c in CNF: c -b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ -p_528 ∨ -b^{264, 3}_2 c -b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ -p_528 ∨ -b^{264, 3}_1 c -b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ -p_528 ∨ -b^{264, 3}_0 c in DIMACS: -23003 23004 -23005 -528 -23006 0 -23003 23004 -23005 -528 -23007 0 -23003 23004 -23005 -528 -23008 0 c 0+1 --> 1 c (-b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ -b^{264, 2}_0 ∧ p_528) -> (-b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ b^{264, 3}_0) c in CNF: c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ -p_528 ∨ -b^{264, 3}_2 c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ -p_528 ∨ -b^{264, 3}_1 c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ -p_528 ∨ b^{264, 3}_0 c in DIMACS: 23003 23004 23005 -528 -23006 0 23003 23004 23005 -528 -23007 0 23003 23004 23005 -528 23008 0 c 1+1 --> 2 c (-b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ b^{264, 2}_0 ∧ p_528) -> (-b^{264, 3}_2 ∧ b^{264, 3}_1 ∧ -b^{264, 3}_0) c in CNF: c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ -p_528 ∨ -b^{264, 3}_2 c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ -p_528 ∨ b^{264, 3}_1 c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ -p_528 ∨ -b^{264, 3}_0 c in DIMACS: 23003 23004 -23005 -528 -23006 0 23003 23004 -23005 -528 23007 0 23003 23004 -23005 -528 -23008 0 c 2+1 --> break c (-b^{264, 2}_2 ∧ b^{264, 2}_1 ∧ -b^{264, 2}_0 ∧ p_528) -> break c in CNF: c b^{264, 2}_2 ∨ -b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ -p_528 ∨ break c in DIMACS: 23003 -23004 23005 -528 1162 0 c 2-1 --> 1 c (-b^{264, 2}_2 ∧ b^{264, 2}_1 ∧ -b^{264, 2}_0 ∧ -p_528) -> (-b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ b^{264, 3}_0) c in CNF: c b^{264, 2}_2 ∨ -b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ p_528 ∨ -b^{264, 3}_2 c b^{264, 2}_2 ∨ -b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ p_528 ∨ -b^{264, 3}_1 c b^{264, 2}_2 ∨ -b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ p_528 ∨ b^{264, 3}_0 c in DIMACS: 23003 -23004 23005 528 -23006 0 23003 -23004 23005 528 -23007 0 23003 -23004 23005 528 23008 0 c 1-1 --> 0 c (-b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ b^{264, 2}_0 ∧ -p_528) -> (-b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ -b^{264, 3}_0) c in CNF: c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ p_528 ∨ -b^{264, 3}_2 c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ p_528 ∨ -b^{264, 3}_1 c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ p_528 ∨ -b^{264, 3}_0 c in DIMACS: 23003 23004 -23005 528 -23006 0 23003 23004 -23005 528 -23007 0 23003 23004 -23005 528 -23008 0 c 0-1 --> -1 c (-b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ -b^{264, 2}_0 ∧ -p_528) -> ( b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ b^{264, 3}_0) c in CNF: c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ p_528 ∨ b^{264, 3}_2 c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ p_528 ∨ -b^{264, 3}_1 c b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ p_528 ∨ b^{264, 3}_0 c in DIMACS: 23003 23004 23005 528 23006 0 23003 23004 23005 528 -23007 0 23003 23004 23005 528 23008 0 c -1-1 --> -2 c ( b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ b^{264, 2}_0 ∧ -p_528) -> ( b^{264, 3}_2 ∧ b^{264, 3}_1 ∧ -b^{264, 3}_0) c in CNF: c -b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ p_528 ∨ b^{264, 3}_2 c -b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ p_528 ∨ b^{264, 3}_1 c -b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ p_528 ∨ -b^{264, 3}_0 c in DIMACS: -23003 23004 -23005 528 23006 0 -23003 23004 -23005 528 23007 0 -23003 23004 -23005 528 -23008 0 c -2-1 --> break c ( b^{264, 2}_2 ∧ b^{264, 2}_1 ∧ -b^{264, 2}_0 ∧ -p_528) -> break c in CNF: c -b^{264, 2}_2 ∨ -b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ p_528 ∨ break c in DIMACS: -23003 -23004 23005 528 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{264, 2}_2 ∧ -b^{264, 2}_1 ∧ -b^{264, 2}_0 ∧ true) c in CNF: c -b^{264, 2}_2 ∨ b^{264, 2}_1 ∨ b^{264, 2}_0 ∨ false c in DIMACS: -23003 23004 23005 0 c 3 does not represent an automaton state. c -(-b^{264, 2}_2 ∧ b^{264, 2}_1 ∧ b^{264, 2}_0 ∧ true) c in CNF: c b^{264, 2}_2 ∨ -b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ false c in DIMACS: 23003 -23004 -23005 0 c -3 does not represent an automaton state. c -( b^{264, 2}_2 ∧ b^{264, 2}_1 ∧ b^{264, 2}_0 ∧ true) c in CNF: c -b^{264, 2}_2 ∨ -b^{264, 2}_1 ∨ -b^{264, 2}_0 ∨ false c in DIMACS: -23003 -23004 -23005 0 c i = 3 c -2+1 --> -1 c ( b^{264, 3}_2 ∧ b^{264, 3}_1 ∧ -b^{264, 3}_0 ∧ p_792) -> ( b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ b^{264, 4}_0) c in CNF: c -b^{264, 3}_2 ∨ -b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ -p_792 ∨ b^{264, 4}_2 c -b^{264, 3}_2 ∨ -b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ -p_792 ∨ -b^{264, 4}_1 c -b^{264, 3}_2 ∨ -b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ -p_792 ∨ b^{264, 4}_0 c in DIMACS: -23006 -23007 23008 -792 23009 0 -23006 -23007 23008 -792 -23010 0 -23006 -23007 23008 -792 23011 0 c -1+1 --> 0 c ( b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ b^{264, 3}_0 ∧ p_792) -> (-b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ -b^{264, 4}_0) c in CNF: c -b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ -p_792 ∨ -b^{264, 4}_2 c -b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ -p_792 ∨ -b^{264, 4}_1 c -b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ -p_792 ∨ -b^{264, 4}_0 c in DIMACS: -23006 23007 -23008 -792 -23009 0 -23006 23007 -23008 -792 -23010 0 -23006 23007 -23008 -792 -23011 0 c 0+1 --> 1 c (-b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ -b^{264, 3}_0 ∧ p_792) -> (-b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ b^{264, 4}_0) c in CNF: c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ -p_792 ∨ -b^{264, 4}_2 c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ -p_792 ∨ -b^{264, 4}_1 c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ -p_792 ∨ b^{264, 4}_0 c in DIMACS: 23006 23007 23008 -792 -23009 0 23006 23007 23008 -792 -23010 0 23006 23007 23008 -792 23011 0 c 1+1 --> 2 c (-b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ b^{264, 3}_0 ∧ p_792) -> (-b^{264, 4}_2 ∧ b^{264, 4}_1 ∧ -b^{264, 4}_0) c in CNF: c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ -p_792 ∨ -b^{264, 4}_2 c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ -p_792 ∨ b^{264, 4}_1 c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ -p_792 ∨ -b^{264, 4}_0 c in DIMACS: 23006 23007 -23008 -792 -23009 0 23006 23007 -23008 -792 23010 0 23006 23007 -23008 -792 -23011 0 c 2+1 --> break c (-b^{264, 3}_2 ∧ b^{264, 3}_1 ∧ -b^{264, 3}_0 ∧ p_792) -> break c in CNF: c b^{264, 3}_2 ∨ -b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ -p_792 ∨ break c in DIMACS: 23006 -23007 23008 -792 1162 0 c 2-1 --> 1 c (-b^{264, 3}_2 ∧ b^{264, 3}_1 ∧ -b^{264, 3}_0 ∧ -p_792) -> (-b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ b^{264, 4}_0) c in CNF: c b^{264, 3}_2 ∨ -b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ p_792 ∨ -b^{264, 4}_2 c b^{264, 3}_2 ∨ -b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ p_792 ∨ -b^{264, 4}_1 c b^{264, 3}_2 ∨ -b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ p_792 ∨ b^{264, 4}_0 c in DIMACS: 23006 -23007 23008 792 -23009 0 23006 -23007 23008 792 -23010 0 23006 -23007 23008 792 23011 0 c 1-1 --> 0 c (-b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ b^{264, 3}_0 ∧ -p_792) -> (-b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ -b^{264, 4}_0) c in CNF: c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ p_792 ∨ -b^{264, 4}_2 c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ p_792 ∨ -b^{264, 4}_1 c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ p_792 ∨ -b^{264, 4}_0 c in DIMACS: 23006 23007 -23008 792 -23009 0 23006 23007 -23008 792 -23010 0 23006 23007 -23008 792 -23011 0 c 0-1 --> -1 c (-b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ -b^{264, 3}_0 ∧ -p_792) -> ( b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ b^{264, 4}_0) c in CNF: c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ p_792 ∨ b^{264, 4}_2 c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ p_792 ∨ -b^{264, 4}_1 c b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ p_792 ∨ b^{264, 4}_0 c in DIMACS: 23006 23007 23008 792 23009 0 23006 23007 23008 792 -23010 0 23006 23007 23008 792 23011 0 c -1-1 --> -2 c ( b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ b^{264, 3}_0 ∧ -p_792) -> ( b^{264, 4}_2 ∧ b^{264, 4}_1 ∧ -b^{264, 4}_0) c in CNF: c -b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ p_792 ∨ b^{264, 4}_2 c -b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ p_792 ∨ b^{264, 4}_1 c -b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ p_792 ∨ -b^{264, 4}_0 c in DIMACS: -23006 23007 -23008 792 23009 0 -23006 23007 -23008 792 23010 0 -23006 23007 -23008 792 -23011 0 c -2-1 --> break c ( b^{264, 3}_2 ∧ b^{264, 3}_1 ∧ -b^{264, 3}_0 ∧ -p_792) -> break c in CNF: c -b^{264, 3}_2 ∨ -b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ p_792 ∨ break c in DIMACS: -23006 -23007 23008 792 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{264, 3}_2 ∧ -b^{264, 3}_1 ∧ -b^{264, 3}_0 ∧ true) c in CNF: c -b^{264, 3}_2 ∨ b^{264, 3}_1 ∨ b^{264, 3}_0 ∨ false c in DIMACS: -23006 23007 23008 0 c 3 does not represent an automaton state. c -(-b^{264, 3}_2 ∧ b^{264, 3}_1 ∧ b^{264, 3}_0 ∧ true) c in CNF: c b^{264, 3}_2 ∨ -b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ false c in DIMACS: 23006 -23007 -23008 0 c -3 does not represent an automaton state. c -( b^{264, 3}_2 ∧ b^{264, 3}_1 ∧ b^{264, 3}_0 ∧ true) c in CNF: c -b^{264, 3}_2 ∨ -b^{264, 3}_1 ∨ -b^{264, 3}_0 ∨ false c in DIMACS: -23006 -23007 -23008 0 c i = 4 c -2+1 --> -1 c ( b^{264, 4}_2 ∧ b^{264, 4}_1 ∧ -b^{264, 4}_0 ∧ p_1056) -> ( b^{264, 5}_2 ∧ -b^{264, 5}_1 ∧ b^{264, 5}_0) c in CNF: c -b^{264, 4}_2 ∨ -b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ -p_1056 ∨ b^{264, 5}_2 c -b^{264, 4}_2 ∨ -b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ -p_1056 ∨ -b^{264, 5}_1 c -b^{264, 4}_2 ∨ -b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ -p_1056 ∨ b^{264, 5}_0 c in DIMACS: -23009 -23010 23011 -1056 23012 0 -23009 -23010 23011 -1056 -23013 0 -23009 -23010 23011 -1056 23014 0 c -1+1 --> 0 c ( b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ b^{264, 4}_0 ∧ p_1056) -> (-b^{264, 5}_2 ∧ -b^{264, 5}_1 ∧ -b^{264, 5}_0) c in CNF: c -b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ -p_1056 ∨ -b^{264, 5}_2 c -b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ -p_1056 ∨ -b^{264, 5}_1 c -b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ -p_1056 ∨ -b^{264, 5}_0 c in DIMACS: -23009 23010 -23011 -1056 -23012 0 -23009 23010 -23011 -1056 -23013 0 -23009 23010 -23011 -1056 -23014 0 c 0+1 --> 1 c (-b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ -b^{264, 4}_0 ∧ p_1056) -> (-b^{264, 5}_2 ∧ -b^{264, 5}_1 ∧ b^{264, 5}_0) c in CNF: c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ -p_1056 ∨ -b^{264, 5}_2 c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ -p_1056 ∨ -b^{264, 5}_1 c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ -p_1056 ∨ b^{264, 5}_0 c in DIMACS: 23009 23010 23011 -1056 -23012 0 23009 23010 23011 -1056 -23013 0 23009 23010 23011 -1056 23014 0 c 1+1 --> 2 c (-b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ b^{264, 4}_0 ∧ p_1056) -> (-b^{264, 5}_2 ∧ b^{264, 5}_1 ∧ -b^{264, 5}_0) c in CNF: c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ -p_1056 ∨ -b^{264, 5}_2 c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ -p_1056 ∨ b^{264, 5}_1 c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ -p_1056 ∨ -b^{264, 5}_0 c in DIMACS: 23009 23010 -23011 -1056 -23012 0 23009 23010 -23011 -1056 23013 0 23009 23010 -23011 -1056 -23014 0 c 2+1 --> break c (-b^{264, 4}_2 ∧ b^{264, 4}_1 ∧ -b^{264, 4}_0 ∧ p_1056) -> break c in CNF: c b^{264, 4}_2 ∨ -b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ -p_1056 ∨ break c in DIMACS: 23009 -23010 23011 -1056 1162 0 c 2-1 --> 1 c (-b^{264, 4}_2 ∧ b^{264, 4}_1 ∧ -b^{264, 4}_0 ∧ -p_1056) -> (-b^{264, 5}_2 ∧ -b^{264, 5}_1 ∧ b^{264, 5}_0) c in CNF: c b^{264, 4}_2 ∨ -b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ p_1056 ∨ -b^{264, 5}_2 c b^{264, 4}_2 ∨ -b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ p_1056 ∨ -b^{264, 5}_1 c b^{264, 4}_2 ∨ -b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ p_1056 ∨ b^{264, 5}_0 c in DIMACS: 23009 -23010 23011 1056 -23012 0 23009 -23010 23011 1056 -23013 0 23009 -23010 23011 1056 23014 0 c 1-1 --> 0 c (-b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ b^{264, 4}_0 ∧ -p_1056) -> (-b^{264, 5}_2 ∧ -b^{264, 5}_1 ∧ -b^{264, 5}_0) c in CNF: c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ p_1056 ∨ -b^{264, 5}_2 c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ p_1056 ∨ -b^{264, 5}_1 c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ p_1056 ∨ -b^{264, 5}_0 c in DIMACS: 23009 23010 -23011 1056 -23012 0 23009 23010 -23011 1056 -23013 0 23009 23010 -23011 1056 -23014 0 c 0-1 --> -1 c (-b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ -b^{264, 4}_0 ∧ -p_1056) -> ( b^{264, 5}_2 ∧ -b^{264, 5}_1 ∧ b^{264, 5}_0) c in CNF: c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ p_1056 ∨ b^{264, 5}_2 c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ p_1056 ∨ -b^{264, 5}_1 c b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ p_1056 ∨ b^{264, 5}_0 c in DIMACS: 23009 23010 23011 1056 23012 0 23009 23010 23011 1056 -23013 0 23009 23010 23011 1056 23014 0 c -1-1 --> -2 c ( b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ b^{264, 4}_0 ∧ -p_1056) -> ( b^{264, 5}_2 ∧ b^{264, 5}_1 ∧ -b^{264, 5}_0) c in CNF: c -b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ p_1056 ∨ b^{264, 5}_2 c -b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ p_1056 ∨ b^{264, 5}_1 c -b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ p_1056 ∨ -b^{264, 5}_0 c in DIMACS: -23009 23010 -23011 1056 23012 0 -23009 23010 -23011 1056 23013 0 -23009 23010 -23011 1056 -23014 0 c -2-1 --> break c ( b^{264, 4}_2 ∧ b^{264, 4}_1 ∧ -b^{264, 4}_0 ∧ -p_1056) -> break c in CNF: c -b^{264, 4}_2 ∨ -b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ p_1056 ∨ break c in DIMACS: -23009 -23010 23011 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{264, 4}_2 ∧ -b^{264, 4}_1 ∧ -b^{264, 4}_0 ∧ true) c in CNF: c -b^{264, 4}_2 ∨ b^{264, 4}_1 ∨ b^{264, 4}_0 ∨ false c in DIMACS: -23009 23010 23011 0 c 3 does not represent an automaton state. c -(-b^{264, 4}_2 ∧ b^{264, 4}_1 ∧ b^{264, 4}_0 ∧ true) c in CNF: c b^{264, 4}_2 ∨ -b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ false c in DIMACS: 23009 -23010 -23011 0 c -3 does not represent an automaton state. c -( b^{264, 4}_2 ∧ b^{264, 4}_1 ∧ b^{264, 4}_0 ∧ true) c in CNF: c -b^{264, 4}_2 ∨ -b^{264, 4}_1 ∨ -b^{264, 4}_0 ∨ false c in DIMACS: -23009 -23010 -23011 0 c INIT for k = 265 c -b^{265, 1}_2 c -b^{265, 1}_1 c -b^{265, 1}_0 c in DIMACS: -23015 0 -23016 0 -23017 0 c Transitions for k = 265 c i = 1 c -2+1 --> -1 c ( b^{265, 1}_2 ∧ b^{265, 1}_1 ∧ -b^{265, 1}_0 ∧ p_265) -> ( b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ b^{265, 2}_0) c in CNF: c -b^{265, 1}_2 ∨ -b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ -p_265 ∨ b^{265, 2}_2 c -b^{265, 1}_2 ∨ -b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ -p_265 ∨ -b^{265, 2}_1 c -b^{265, 1}_2 ∨ -b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ -p_265 ∨ b^{265, 2}_0 c in DIMACS: -23015 -23016 23017 -265 23018 0 -23015 -23016 23017 -265 -23019 0 -23015 -23016 23017 -265 23020 0 c -1+1 --> 0 c ( b^{265, 1}_2 ∧ -b^{265, 1}_1 ∧ b^{265, 1}_0 ∧ p_265) -> (-b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ -b^{265, 2}_0) c in CNF: c -b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ -p_265 ∨ -b^{265, 2}_2 c -b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ -p_265 ∨ -b^{265, 2}_1 c -b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ -p_265 ∨ -b^{265, 2}_0 c in DIMACS: -23015 23016 -23017 -265 -23018 0 -23015 23016 -23017 -265 -23019 0 -23015 23016 -23017 -265 -23020 0 c 0+1 --> 1 c (-b^{265, 1}_2 ∧ -b^{265, 1}_1 ∧ -b^{265, 1}_0 ∧ p_265) -> (-b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ b^{265, 2}_0) c in CNF: c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ -p_265 ∨ -b^{265, 2}_2 c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ -p_265 ∨ -b^{265, 2}_1 c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ -p_265 ∨ b^{265, 2}_0 c in DIMACS: 23015 23016 23017 -265 -23018 0 23015 23016 23017 -265 -23019 0 23015 23016 23017 -265 23020 0 c 1+1 --> 2 c (-b^{265, 1}_2 ∧ -b^{265, 1}_1 ∧ b^{265, 1}_0 ∧ p_265) -> (-b^{265, 2}_2 ∧ b^{265, 2}_1 ∧ -b^{265, 2}_0) c in CNF: c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ -p_265 ∨ -b^{265, 2}_2 c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ -p_265 ∨ b^{265, 2}_1 c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ -p_265 ∨ -b^{265, 2}_0 c in DIMACS: 23015 23016 -23017 -265 -23018 0 23015 23016 -23017 -265 23019 0 23015 23016 -23017 -265 -23020 0 c 2+1 --> break c (-b^{265, 1}_2 ∧ b^{265, 1}_1 ∧ -b^{265, 1}_0 ∧ p_265) -> break c in CNF: c b^{265, 1}_2 ∨ -b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ -p_265 ∨ break c in DIMACS: 23015 -23016 23017 -265 1162 0 c 2-1 --> 1 c (-b^{265, 1}_2 ∧ b^{265, 1}_1 ∧ -b^{265, 1}_0 ∧ -p_265) -> (-b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ b^{265, 2}_0) c in CNF: c b^{265, 1}_2 ∨ -b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ p_265 ∨ -b^{265, 2}_2 c b^{265, 1}_2 ∨ -b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ p_265 ∨ -b^{265, 2}_1 c b^{265, 1}_2 ∨ -b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ p_265 ∨ b^{265, 2}_0 c in DIMACS: 23015 -23016 23017 265 -23018 0 23015 -23016 23017 265 -23019 0 23015 -23016 23017 265 23020 0 c 1-1 --> 0 c (-b^{265, 1}_2 ∧ -b^{265, 1}_1 ∧ b^{265, 1}_0 ∧ -p_265) -> (-b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ -b^{265, 2}_0) c in CNF: c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ p_265 ∨ -b^{265, 2}_2 c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ p_265 ∨ -b^{265, 2}_1 c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ p_265 ∨ -b^{265, 2}_0 c in DIMACS: 23015 23016 -23017 265 -23018 0 23015 23016 -23017 265 -23019 0 23015 23016 -23017 265 -23020 0 c 0-1 --> -1 c (-b^{265, 1}_2 ∧ -b^{265, 1}_1 ∧ -b^{265, 1}_0 ∧ -p_265) -> ( b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ b^{265, 2}_0) c in CNF: c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ p_265 ∨ b^{265, 2}_2 c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ p_265 ∨ -b^{265, 2}_1 c b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ p_265 ∨ b^{265, 2}_0 c in DIMACS: 23015 23016 23017 265 23018 0 23015 23016 23017 265 -23019 0 23015 23016 23017 265 23020 0 c -1-1 --> -2 c ( b^{265, 1}_2 ∧ -b^{265, 1}_1 ∧ b^{265, 1}_0 ∧ -p_265) -> ( b^{265, 2}_2 ∧ b^{265, 2}_1 ∧ -b^{265, 2}_0) c in CNF: c -b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ p_265 ∨ b^{265, 2}_2 c -b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ p_265 ∨ b^{265, 2}_1 c -b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ p_265 ∨ -b^{265, 2}_0 c in DIMACS: -23015 23016 -23017 265 23018 0 -23015 23016 -23017 265 23019 0 -23015 23016 -23017 265 -23020 0 c -2-1 --> break c ( b^{265, 1}_2 ∧ b^{265, 1}_1 ∧ -b^{265, 1}_0 ∧ -p_265) -> break c in CNF: c -b^{265, 1}_2 ∨ -b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ p_265 ∨ break c in DIMACS: -23015 -23016 23017 265 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{265, 1}_2 ∧ -b^{265, 1}_1 ∧ -b^{265, 1}_0 ∧ true) c in CNF: c -b^{265, 1}_2 ∨ b^{265, 1}_1 ∨ b^{265, 1}_0 ∨ false c in DIMACS: -23015 23016 23017 0 c 3 does not represent an automaton state. c -(-b^{265, 1}_2 ∧ b^{265, 1}_1 ∧ b^{265, 1}_0 ∧ true) c in CNF: c b^{265, 1}_2 ∨ -b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ false c in DIMACS: 23015 -23016 -23017 0 c -3 does not represent an automaton state. c -( b^{265, 1}_2 ∧ b^{265, 1}_1 ∧ b^{265, 1}_0 ∧ true) c in CNF: c -b^{265, 1}_2 ∨ -b^{265, 1}_1 ∨ -b^{265, 1}_0 ∨ false c in DIMACS: -23015 -23016 -23017 0 c i = 2 c -2+1 --> -1 c ( b^{265, 2}_2 ∧ b^{265, 2}_1 ∧ -b^{265, 2}_0 ∧ p_530) -> ( b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ b^{265, 3}_0) c in CNF: c -b^{265, 2}_2 ∨ -b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ -p_530 ∨ b^{265, 3}_2 c -b^{265, 2}_2 ∨ -b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ -p_530 ∨ -b^{265, 3}_1 c -b^{265, 2}_2 ∨ -b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ -p_530 ∨ b^{265, 3}_0 c in DIMACS: -23018 -23019 23020 -530 23021 0 -23018 -23019 23020 -530 -23022 0 -23018 -23019 23020 -530 23023 0 c -1+1 --> 0 c ( b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ b^{265, 2}_0 ∧ p_530) -> (-b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ -b^{265, 3}_0) c in CNF: c -b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ -p_530 ∨ -b^{265, 3}_2 c -b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ -p_530 ∨ -b^{265, 3}_1 c -b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ -p_530 ∨ -b^{265, 3}_0 c in DIMACS: -23018 23019 -23020 -530 -23021 0 -23018 23019 -23020 -530 -23022 0 -23018 23019 -23020 -530 -23023 0 c 0+1 --> 1 c (-b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ -b^{265, 2}_0 ∧ p_530) -> (-b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ b^{265, 3}_0) c in CNF: c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ -p_530 ∨ -b^{265, 3}_2 c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ -p_530 ∨ -b^{265, 3}_1 c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ -p_530 ∨ b^{265, 3}_0 c in DIMACS: 23018 23019 23020 -530 -23021 0 23018 23019 23020 -530 -23022 0 23018 23019 23020 -530 23023 0 c 1+1 --> 2 c (-b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ b^{265, 2}_0 ∧ p_530) -> (-b^{265, 3}_2 ∧ b^{265, 3}_1 ∧ -b^{265, 3}_0) c in CNF: c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ -p_530 ∨ -b^{265, 3}_2 c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ -p_530 ∨ b^{265, 3}_1 c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ -p_530 ∨ -b^{265, 3}_0 c in DIMACS: 23018 23019 -23020 -530 -23021 0 23018 23019 -23020 -530 23022 0 23018 23019 -23020 -530 -23023 0 c 2+1 --> break c (-b^{265, 2}_2 ∧ b^{265, 2}_1 ∧ -b^{265, 2}_0 ∧ p_530) -> break c in CNF: c b^{265, 2}_2 ∨ -b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ -p_530 ∨ break c in DIMACS: 23018 -23019 23020 -530 1162 0 c 2-1 --> 1 c (-b^{265, 2}_2 ∧ b^{265, 2}_1 ∧ -b^{265, 2}_0 ∧ -p_530) -> (-b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ b^{265, 3}_0) c in CNF: c b^{265, 2}_2 ∨ -b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ p_530 ∨ -b^{265, 3}_2 c b^{265, 2}_2 ∨ -b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ p_530 ∨ -b^{265, 3}_1 c b^{265, 2}_2 ∨ -b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ p_530 ∨ b^{265, 3}_0 c in DIMACS: 23018 -23019 23020 530 -23021 0 23018 -23019 23020 530 -23022 0 23018 -23019 23020 530 23023 0 c 1-1 --> 0 c (-b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ b^{265, 2}_0 ∧ -p_530) -> (-b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ -b^{265, 3}_0) c in CNF: c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ p_530 ∨ -b^{265, 3}_2 c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ p_530 ∨ -b^{265, 3}_1 c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ p_530 ∨ -b^{265, 3}_0 c in DIMACS: 23018 23019 -23020 530 -23021 0 23018 23019 -23020 530 -23022 0 23018 23019 -23020 530 -23023 0 c 0-1 --> -1 c (-b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ -b^{265, 2}_0 ∧ -p_530) -> ( b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ b^{265, 3}_0) c in CNF: c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ p_530 ∨ b^{265, 3}_2 c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ p_530 ∨ -b^{265, 3}_1 c b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ p_530 ∨ b^{265, 3}_0 c in DIMACS: 23018 23019 23020 530 23021 0 23018 23019 23020 530 -23022 0 23018 23019 23020 530 23023 0 c -1-1 --> -2 c ( b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ b^{265, 2}_0 ∧ -p_530) -> ( b^{265, 3}_2 ∧ b^{265, 3}_1 ∧ -b^{265, 3}_0) c in CNF: c -b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ p_530 ∨ b^{265, 3}_2 c -b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ p_530 ∨ b^{265, 3}_1 c -b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ p_530 ∨ -b^{265, 3}_0 c in DIMACS: -23018 23019 -23020 530 23021 0 -23018 23019 -23020 530 23022 0 -23018 23019 -23020 530 -23023 0 c -2-1 --> break c ( b^{265, 2}_2 ∧ b^{265, 2}_1 ∧ -b^{265, 2}_0 ∧ -p_530) -> break c in CNF: c -b^{265, 2}_2 ∨ -b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ p_530 ∨ break c in DIMACS: -23018 -23019 23020 530 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{265, 2}_2 ∧ -b^{265, 2}_1 ∧ -b^{265, 2}_0 ∧ true) c in CNF: c -b^{265, 2}_2 ∨ b^{265, 2}_1 ∨ b^{265, 2}_0 ∨ false c in DIMACS: -23018 23019 23020 0 c 3 does not represent an automaton state. c -(-b^{265, 2}_2 ∧ b^{265, 2}_1 ∧ b^{265, 2}_0 ∧ true) c in CNF: c b^{265, 2}_2 ∨ -b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ false c in DIMACS: 23018 -23019 -23020 0 c -3 does not represent an automaton state. c -( b^{265, 2}_2 ∧ b^{265, 2}_1 ∧ b^{265, 2}_0 ∧ true) c in CNF: c -b^{265, 2}_2 ∨ -b^{265, 2}_1 ∨ -b^{265, 2}_0 ∨ false c in DIMACS: -23018 -23019 -23020 0 c i = 3 c -2+1 --> -1 c ( b^{265, 3}_2 ∧ b^{265, 3}_1 ∧ -b^{265, 3}_0 ∧ p_795) -> ( b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ b^{265, 4}_0) c in CNF: c -b^{265, 3}_2 ∨ -b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ -p_795 ∨ b^{265, 4}_2 c -b^{265, 3}_2 ∨ -b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ -p_795 ∨ -b^{265, 4}_1 c -b^{265, 3}_2 ∨ -b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ -p_795 ∨ b^{265, 4}_0 c in DIMACS: -23021 -23022 23023 -795 23024 0 -23021 -23022 23023 -795 -23025 0 -23021 -23022 23023 -795 23026 0 c -1+1 --> 0 c ( b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ b^{265, 3}_0 ∧ p_795) -> (-b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ -b^{265, 4}_0) c in CNF: c -b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ -p_795 ∨ -b^{265, 4}_2 c -b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ -p_795 ∨ -b^{265, 4}_1 c -b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ -p_795 ∨ -b^{265, 4}_0 c in DIMACS: -23021 23022 -23023 -795 -23024 0 -23021 23022 -23023 -795 -23025 0 -23021 23022 -23023 -795 -23026 0 c 0+1 --> 1 c (-b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ -b^{265, 3}_0 ∧ p_795) -> (-b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ b^{265, 4}_0) c in CNF: c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ -p_795 ∨ -b^{265, 4}_2 c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ -p_795 ∨ -b^{265, 4}_1 c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ -p_795 ∨ b^{265, 4}_0 c in DIMACS: 23021 23022 23023 -795 -23024 0 23021 23022 23023 -795 -23025 0 23021 23022 23023 -795 23026 0 c 1+1 --> 2 c (-b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ b^{265, 3}_0 ∧ p_795) -> (-b^{265, 4}_2 ∧ b^{265, 4}_1 ∧ -b^{265, 4}_0) c in CNF: c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ -p_795 ∨ -b^{265, 4}_2 c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ -p_795 ∨ b^{265, 4}_1 c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ -p_795 ∨ -b^{265, 4}_0 c in DIMACS: 23021 23022 -23023 -795 -23024 0 23021 23022 -23023 -795 23025 0 23021 23022 -23023 -795 -23026 0 c 2+1 --> break c (-b^{265, 3}_2 ∧ b^{265, 3}_1 ∧ -b^{265, 3}_0 ∧ p_795) -> break c in CNF: c b^{265, 3}_2 ∨ -b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ -p_795 ∨ break c in DIMACS: 23021 -23022 23023 -795 1162 0 c 2-1 --> 1 c (-b^{265, 3}_2 ∧ b^{265, 3}_1 ∧ -b^{265, 3}_0 ∧ -p_795) -> (-b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ b^{265, 4}_0) c in CNF: c b^{265, 3}_2 ∨ -b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ p_795 ∨ -b^{265, 4}_2 c b^{265, 3}_2 ∨ -b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ p_795 ∨ -b^{265, 4}_1 c b^{265, 3}_2 ∨ -b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ p_795 ∨ b^{265, 4}_0 c in DIMACS: 23021 -23022 23023 795 -23024 0 23021 -23022 23023 795 -23025 0 23021 -23022 23023 795 23026 0 c 1-1 --> 0 c (-b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ b^{265, 3}_0 ∧ -p_795) -> (-b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ -b^{265, 4}_0) c in CNF: c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ p_795 ∨ -b^{265, 4}_2 c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ p_795 ∨ -b^{265, 4}_1 c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ p_795 ∨ -b^{265, 4}_0 c in DIMACS: 23021 23022 -23023 795 -23024 0 23021 23022 -23023 795 -23025 0 23021 23022 -23023 795 -23026 0 c 0-1 --> -1 c (-b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ -b^{265, 3}_0 ∧ -p_795) -> ( b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ b^{265, 4}_0) c in CNF: c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ p_795 ∨ b^{265, 4}_2 c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ p_795 ∨ -b^{265, 4}_1 c b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ p_795 ∨ b^{265, 4}_0 c in DIMACS: 23021 23022 23023 795 23024 0 23021 23022 23023 795 -23025 0 23021 23022 23023 795 23026 0 c -1-1 --> -2 c ( b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ b^{265, 3}_0 ∧ -p_795) -> ( b^{265, 4}_2 ∧ b^{265, 4}_1 ∧ -b^{265, 4}_0) c in CNF: c -b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ p_795 ∨ b^{265, 4}_2 c -b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ p_795 ∨ b^{265, 4}_1 c -b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ p_795 ∨ -b^{265, 4}_0 c in DIMACS: -23021 23022 -23023 795 23024 0 -23021 23022 -23023 795 23025 0 -23021 23022 -23023 795 -23026 0 c -2-1 --> break c ( b^{265, 3}_2 ∧ b^{265, 3}_1 ∧ -b^{265, 3}_0 ∧ -p_795) -> break c in CNF: c -b^{265, 3}_2 ∨ -b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ p_795 ∨ break c in DIMACS: -23021 -23022 23023 795 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{265, 3}_2 ∧ -b^{265, 3}_1 ∧ -b^{265, 3}_0 ∧ true) c in CNF: c -b^{265, 3}_2 ∨ b^{265, 3}_1 ∨ b^{265, 3}_0 ∨ false c in DIMACS: -23021 23022 23023 0 c 3 does not represent an automaton state. c -(-b^{265, 3}_2 ∧ b^{265, 3}_1 ∧ b^{265, 3}_0 ∧ true) c in CNF: c b^{265, 3}_2 ∨ -b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ false c in DIMACS: 23021 -23022 -23023 0 c -3 does not represent an automaton state. c -( b^{265, 3}_2 ∧ b^{265, 3}_1 ∧ b^{265, 3}_0 ∧ true) c in CNF: c -b^{265, 3}_2 ∨ -b^{265, 3}_1 ∨ -b^{265, 3}_0 ∨ false c in DIMACS: -23021 -23022 -23023 0 c i = 4 c -2+1 --> -1 c ( b^{265, 4}_2 ∧ b^{265, 4}_1 ∧ -b^{265, 4}_0 ∧ p_1060) -> ( b^{265, 5}_2 ∧ -b^{265, 5}_1 ∧ b^{265, 5}_0) c in CNF: c -b^{265, 4}_2 ∨ -b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ -p_1060 ∨ b^{265, 5}_2 c -b^{265, 4}_2 ∨ -b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ -p_1060 ∨ -b^{265, 5}_1 c -b^{265, 4}_2 ∨ -b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ -p_1060 ∨ b^{265, 5}_0 c in DIMACS: -23024 -23025 23026 -1060 23027 0 -23024 -23025 23026 -1060 -23028 0 -23024 -23025 23026 -1060 23029 0 c -1+1 --> 0 c ( b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ b^{265, 4}_0 ∧ p_1060) -> (-b^{265, 5}_2 ∧ -b^{265, 5}_1 ∧ -b^{265, 5}_0) c in CNF: c -b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ -p_1060 ∨ -b^{265, 5}_2 c -b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ -p_1060 ∨ -b^{265, 5}_1 c -b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ -p_1060 ∨ -b^{265, 5}_0 c in DIMACS: -23024 23025 -23026 -1060 -23027 0 -23024 23025 -23026 -1060 -23028 0 -23024 23025 -23026 -1060 -23029 0 c 0+1 --> 1 c (-b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ -b^{265, 4}_0 ∧ p_1060) -> (-b^{265, 5}_2 ∧ -b^{265, 5}_1 ∧ b^{265, 5}_0) c in CNF: c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ -p_1060 ∨ -b^{265, 5}_2 c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ -p_1060 ∨ -b^{265, 5}_1 c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ -p_1060 ∨ b^{265, 5}_0 c in DIMACS: 23024 23025 23026 -1060 -23027 0 23024 23025 23026 -1060 -23028 0 23024 23025 23026 -1060 23029 0 c 1+1 --> 2 c (-b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ b^{265, 4}_0 ∧ p_1060) -> (-b^{265, 5}_2 ∧ b^{265, 5}_1 ∧ -b^{265, 5}_0) c in CNF: c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ -p_1060 ∨ -b^{265, 5}_2 c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ -p_1060 ∨ b^{265, 5}_1 c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ -p_1060 ∨ -b^{265, 5}_0 c in DIMACS: 23024 23025 -23026 -1060 -23027 0 23024 23025 -23026 -1060 23028 0 23024 23025 -23026 -1060 -23029 0 c 2+1 --> break c (-b^{265, 4}_2 ∧ b^{265, 4}_1 ∧ -b^{265, 4}_0 ∧ p_1060) -> break c in CNF: c b^{265, 4}_2 ∨ -b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ -p_1060 ∨ break c in DIMACS: 23024 -23025 23026 -1060 1162 0 c 2-1 --> 1 c (-b^{265, 4}_2 ∧ b^{265, 4}_1 ∧ -b^{265, 4}_0 ∧ -p_1060) -> (-b^{265, 5}_2 ∧ -b^{265, 5}_1 ∧ b^{265, 5}_0) c in CNF: c b^{265, 4}_2 ∨ -b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ p_1060 ∨ -b^{265, 5}_2 c b^{265, 4}_2 ∨ -b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ p_1060 ∨ -b^{265, 5}_1 c b^{265, 4}_2 ∨ -b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ p_1060 ∨ b^{265, 5}_0 c in DIMACS: 23024 -23025 23026 1060 -23027 0 23024 -23025 23026 1060 -23028 0 23024 -23025 23026 1060 23029 0 c 1-1 --> 0 c (-b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ b^{265, 4}_0 ∧ -p_1060) -> (-b^{265, 5}_2 ∧ -b^{265, 5}_1 ∧ -b^{265, 5}_0) c in CNF: c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ p_1060 ∨ -b^{265, 5}_2 c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ p_1060 ∨ -b^{265, 5}_1 c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ p_1060 ∨ -b^{265, 5}_0 c in DIMACS: 23024 23025 -23026 1060 -23027 0 23024 23025 -23026 1060 -23028 0 23024 23025 -23026 1060 -23029 0 c 0-1 --> -1 c (-b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ -b^{265, 4}_0 ∧ -p_1060) -> ( b^{265, 5}_2 ∧ -b^{265, 5}_1 ∧ b^{265, 5}_0) c in CNF: c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ p_1060 ∨ b^{265, 5}_2 c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ p_1060 ∨ -b^{265, 5}_1 c b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ p_1060 ∨ b^{265, 5}_0 c in DIMACS: 23024 23025 23026 1060 23027 0 23024 23025 23026 1060 -23028 0 23024 23025 23026 1060 23029 0 c -1-1 --> -2 c ( b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ b^{265, 4}_0 ∧ -p_1060) -> ( b^{265, 5}_2 ∧ b^{265, 5}_1 ∧ -b^{265, 5}_0) c in CNF: c -b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ p_1060 ∨ b^{265, 5}_2 c -b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ p_1060 ∨ b^{265, 5}_1 c -b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ p_1060 ∨ -b^{265, 5}_0 c in DIMACS: -23024 23025 -23026 1060 23027 0 -23024 23025 -23026 1060 23028 0 -23024 23025 -23026 1060 -23029 0 c -2-1 --> break c ( b^{265, 4}_2 ∧ b^{265, 4}_1 ∧ -b^{265, 4}_0 ∧ -p_1060) -> break c in CNF: c -b^{265, 4}_2 ∨ -b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ p_1060 ∨ break c in DIMACS: -23024 -23025 23026 1060 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{265, 4}_2 ∧ -b^{265, 4}_1 ∧ -b^{265, 4}_0 ∧ true) c in CNF: c -b^{265, 4}_2 ∨ b^{265, 4}_1 ∨ b^{265, 4}_0 ∨ false c in DIMACS: -23024 23025 23026 0 c 3 does not represent an automaton state. c -(-b^{265, 4}_2 ∧ b^{265, 4}_1 ∧ b^{265, 4}_0 ∧ true) c in CNF: c b^{265, 4}_2 ∨ -b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ false c in DIMACS: 23024 -23025 -23026 0 c -3 does not represent an automaton state. c -( b^{265, 4}_2 ∧ b^{265, 4}_1 ∧ b^{265, 4}_0 ∧ true) c in CNF: c -b^{265, 4}_2 ∨ -b^{265, 4}_1 ∨ -b^{265, 4}_0 ∨ false c in DIMACS: -23024 -23025 -23026 0 c INIT for k = 266 c -b^{266, 1}_2 c -b^{266, 1}_1 c -b^{266, 1}_0 c in DIMACS: -23030 0 -23031 0 -23032 0 c Transitions for k = 266 c i = 1 c -2+1 --> -1 c ( b^{266, 1}_2 ∧ b^{266, 1}_1 ∧ -b^{266, 1}_0 ∧ p_266) -> ( b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ b^{266, 2}_0) c in CNF: c -b^{266, 1}_2 ∨ -b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ -p_266 ∨ b^{266, 2}_2 c -b^{266, 1}_2 ∨ -b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ -p_266 ∨ -b^{266, 2}_1 c -b^{266, 1}_2 ∨ -b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ -p_266 ∨ b^{266, 2}_0 c in DIMACS: -23030 -23031 23032 -266 23033 0 -23030 -23031 23032 -266 -23034 0 -23030 -23031 23032 -266 23035 0 c -1+1 --> 0 c ( b^{266, 1}_2 ∧ -b^{266, 1}_1 ∧ b^{266, 1}_0 ∧ p_266) -> (-b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ -b^{266, 2}_0) c in CNF: c -b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ -p_266 ∨ -b^{266, 2}_2 c -b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ -p_266 ∨ -b^{266, 2}_1 c -b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ -p_266 ∨ -b^{266, 2}_0 c in DIMACS: -23030 23031 -23032 -266 -23033 0 -23030 23031 -23032 -266 -23034 0 -23030 23031 -23032 -266 -23035 0 c 0+1 --> 1 c (-b^{266, 1}_2 ∧ -b^{266, 1}_1 ∧ -b^{266, 1}_0 ∧ p_266) -> (-b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ b^{266, 2}_0) c in CNF: c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ -p_266 ∨ -b^{266, 2}_2 c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ -p_266 ∨ -b^{266, 2}_1 c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ -p_266 ∨ b^{266, 2}_0 c in DIMACS: 23030 23031 23032 -266 -23033 0 23030 23031 23032 -266 -23034 0 23030 23031 23032 -266 23035 0 c 1+1 --> 2 c (-b^{266, 1}_2 ∧ -b^{266, 1}_1 ∧ b^{266, 1}_0 ∧ p_266) -> (-b^{266, 2}_2 ∧ b^{266, 2}_1 ∧ -b^{266, 2}_0) c in CNF: c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ -p_266 ∨ -b^{266, 2}_2 c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ -p_266 ∨ b^{266, 2}_1 c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ -p_266 ∨ -b^{266, 2}_0 c in DIMACS: 23030 23031 -23032 -266 -23033 0 23030 23031 -23032 -266 23034 0 23030 23031 -23032 -266 -23035 0 c 2+1 --> break c (-b^{266, 1}_2 ∧ b^{266, 1}_1 ∧ -b^{266, 1}_0 ∧ p_266) -> break c in CNF: c b^{266, 1}_2 ∨ -b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ -p_266 ∨ break c in DIMACS: 23030 -23031 23032 -266 1162 0 c 2-1 --> 1 c (-b^{266, 1}_2 ∧ b^{266, 1}_1 ∧ -b^{266, 1}_0 ∧ -p_266) -> (-b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ b^{266, 2}_0) c in CNF: c b^{266, 1}_2 ∨ -b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ p_266 ∨ -b^{266, 2}_2 c b^{266, 1}_2 ∨ -b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ p_266 ∨ -b^{266, 2}_1 c b^{266, 1}_2 ∨ -b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ p_266 ∨ b^{266, 2}_0 c in DIMACS: 23030 -23031 23032 266 -23033 0 23030 -23031 23032 266 -23034 0 23030 -23031 23032 266 23035 0 c 1-1 --> 0 c (-b^{266, 1}_2 ∧ -b^{266, 1}_1 ∧ b^{266, 1}_0 ∧ -p_266) -> (-b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ -b^{266, 2}_0) c in CNF: c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ p_266 ∨ -b^{266, 2}_2 c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ p_266 ∨ -b^{266, 2}_1 c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ p_266 ∨ -b^{266, 2}_0 c in DIMACS: 23030 23031 -23032 266 -23033 0 23030 23031 -23032 266 -23034 0 23030 23031 -23032 266 -23035 0 c 0-1 --> -1 c (-b^{266, 1}_2 ∧ -b^{266, 1}_1 ∧ -b^{266, 1}_0 ∧ -p_266) -> ( b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ b^{266, 2}_0) c in CNF: c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ p_266 ∨ b^{266, 2}_2 c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ p_266 ∨ -b^{266, 2}_1 c b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ p_266 ∨ b^{266, 2}_0 c in DIMACS: 23030 23031 23032 266 23033 0 23030 23031 23032 266 -23034 0 23030 23031 23032 266 23035 0 c -1-1 --> -2 c ( b^{266, 1}_2 ∧ -b^{266, 1}_1 ∧ b^{266, 1}_0 ∧ -p_266) -> ( b^{266, 2}_2 ∧ b^{266, 2}_1 ∧ -b^{266, 2}_0) c in CNF: c -b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ p_266 ∨ b^{266, 2}_2 c -b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ p_266 ∨ b^{266, 2}_1 c -b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ p_266 ∨ -b^{266, 2}_0 c in DIMACS: -23030 23031 -23032 266 23033 0 -23030 23031 -23032 266 23034 0 -23030 23031 -23032 266 -23035 0 c -2-1 --> break c ( b^{266, 1}_2 ∧ b^{266, 1}_1 ∧ -b^{266, 1}_0 ∧ -p_266) -> break c in CNF: c -b^{266, 1}_2 ∨ -b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ p_266 ∨ break c in DIMACS: -23030 -23031 23032 266 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{266, 1}_2 ∧ -b^{266, 1}_1 ∧ -b^{266, 1}_0 ∧ true) c in CNF: c -b^{266, 1}_2 ∨ b^{266, 1}_1 ∨ b^{266, 1}_0 ∨ false c in DIMACS: -23030 23031 23032 0 c 3 does not represent an automaton state. c -(-b^{266, 1}_2 ∧ b^{266, 1}_1 ∧ b^{266, 1}_0 ∧ true) c in CNF: c b^{266, 1}_2 ∨ -b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ false c in DIMACS: 23030 -23031 -23032 0 c -3 does not represent an automaton state. c -( b^{266, 1}_2 ∧ b^{266, 1}_1 ∧ b^{266, 1}_0 ∧ true) c in CNF: c -b^{266, 1}_2 ∨ -b^{266, 1}_1 ∨ -b^{266, 1}_0 ∨ false c in DIMACS: -23030 -23031 -23032 0 c i = 2 c -2+1 --> -1 c ( b^{266, 2}_2 ∧ b^{266, 2}_1 ∧ -b^{266, 2}_0 ∧ p_532) -> ( b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ b^{266, 3}_0) c in CNF: c -b^{266, 2}_2 ∨ -b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ -p_532 ∨ b^{266, 3}_2 c -b^{266, 2}_2 ∨ -b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ -p_532 ∨ -b^{266, 3}_1 c -b^{266, 2}_2 ∨ -b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ -p_532 ∨ b^{266, 3}_0 c in DIMACS: -23033 -23034 23035 -532 23036 0 -23033 -23034 23035 -532 -23037 0 -23033 -23034 23035 -532 23038 0 c -1+1 --> 0 c ( b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ b^{266, 2}_0 ∧ p_532) -> (-b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ -b^{266, 3}_0) c in CNF: c -b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ -p_532 ∨ -b^{266, 3}_2 c -b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ -p_532 ∨ -b^{266, 3}_1 c -b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ -p_532 ∨ -b^{266, 3}_0 c in DIMACS: -23033 23034 -23035 -532 -23036 0 -23033 23034 -23035 -532 -23037 0 -23033 23034 -23035 -532 -23038 0 c 0+1 --> 1 c (-b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ -b^{266, 2}_0 ∧ p_532) -> (-b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ b^{266, 3}_0) c in CNF: c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ -p_532 ∨ -b^{266, 3}_2 c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ -p_532 ∨ -b^{266, 3}_1 c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ -p_532 ∨ b^{266, 3}_0 c in DIMACS: 23033 23034 23035 -532 -23036 0 23033 23034 23035 -532 -23037 0 23033 23034 23035 -532 23038 0 c 1+1 --> 2 c (-b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ b^{266, 2}_0 ∧ p_532) -> (-b^{266, 3}_2 ∧ b^{266, 3}_1 ∧ -b^{266, 3}_0) c in CNF: c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ -p_532 ∨ -b^{266, 3}_2 c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ -p_532 ∨ b^{266, 3}_1 c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ -p_532 ∨ -b^{266, 3}_0 c in DIMACS: 23033 23034 -23035 -532 -23036 0 23033 23034 -23035 -532 23037 0 23033 23034 -23035 -532 -23038 0 c 2+1 --> break c (-b^{266, 2}_2 ∧ b^{266, 2}_1 ∧ -b^{266, 2}_0 ∧ p_532) -> break c in CNF: c b^{266, 2}_2 ∨ -b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ -p_532 ∨ break c in DIMACS: 23033 -23034 23035 -532 1162 0 c 2-1 --> 1 c (-b^{266, 2}_2 ∧ b^{266, 2}_1 ∧ -b^{266, 2}_0 ∧ -p_532) -> (-b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ b^{266, 3}_0) c in CNF: c b^{266, 2}_2 ∨ -b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ p_532 ∨ -b^{266, 3}_2 c b^{266, 2}_2 ∨ -b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ p_532 ∨ -b^{266, 3}_1 c b^{266, 2}_2 ∨ -b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ p_532 ∨ b^{266, 3}_0 c in DIMACS: 23033 -23034 23035 532 -23036 0 23033 -23034 23035 532 -23037 0 23033 -23034 23035 532 23038 0 c 1-1 --> 0 c (-b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ b^{266, 2}_0 ∧ -p_532) -> (-b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ -b^{266, 3}_0) c in CNF: c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ p_532 ∨ -b^{266, 3}_2 c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ p_532 ∨ -b^{266, 3}_1 c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ p_532 ∨ -b^{266, 3}_0 c in DIMACS: 23033 23034 -23035 532 -23036 0 23033 23034 -23035 532 -23037 0 23033 23034 -23035 532 -23038 0 c 0-1 --> -1 c (-b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ -b^{266, 2}_0 ∧ -p_532) -> ( b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ b^{266, 3}_0) c in CNF: c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ p_532 ∨ b^{266, 3}_2 c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ p_532 ∨ -b^{266, 3}_1 c b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ p_532 ∨ b^{266, 3}_0 c in DIMACS: 23033 23034 23035 532 23036 0 23033 23034 23035 532 -23037 0 23033 23034 23035 532 23038 0 c -1-1 --> -2 c ( b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ b^{266, 2}_0 ∧ -p_532) -> ( b^{266, 3}_2 ∧ b^{266, 3}_1 ∧ -b^{266, 3}_0) c in CNF: c -b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ p_532 ∨ b^{266, 3}_2 c -b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ p_532 ∨ b^{266, 3}_1 c -b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ p_532 ∨ -b^{266, 3}_0 c in DIMACS: -23033 23034 -23035 532 23036 0 -23033 23034 -23035 532 23037 0 -23033 23034 -23035 532 -23038 0 c -2-1 --> break c ( b^{266, 2}_2 ∧ b^{266, 2}_1 ∧ -b^{266, 2}_0 ∧ -p_532) -> break c in CNF: c -b^{266, 2}_2 ∨ -b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ p_532 ∨ break c in DIMACS: -23033 -23034 23035 532 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{266, 2}_2 ∧ -b^{266, 2}_1 ∧ -b^{266, 2}_0 ∧ true) c in CNF: c -b^{266, 2}_2 ∨ b^{266, 2}_1 ∨ b^{266, 2}_0 ∨ false c in DIMACS: -23033 23034 23035 0 c 3 does not represent an automaton state. c -(-b^{266, 2}_2 ∧ b^{266, 2}_1 ∧ b^{266, 2}_0 ∧ true) c in CNF: c b^{266, 2}_2 ∨ -b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ false c in DIMACS: 23033 -23034 -23035 0 c -3 does not represent an automaton state. c -( b^{266, 2}_2 ∧ b^{266, 2}_1 ∧ b^{266, 2}_0 ∧ true) c in CNF: c -b^{266, 2}_2 ∨ -b^{266, 2}_1 ∨ -b^{266, 2}_0 ∨ false c in DIMACS: -23033 -23034 -23035 0 c i = 3 c -2+1 --> -1 c ( b^{266, 3}_2 ∧ b^{266, 3}_1 ∧ -b^{266, 3}_0 ∧ p_798) -> ( b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ b^{266, 4}_0) c in CNF: c -b^{266, 3}_2 ∨ -b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ -p_798 ∨ b^{266, 4}_2 c -b^{266, 3}_2 ∨ -b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ -p_798 ∨ -b^{266, 4}_1 c -b^{266, 3}_2 ∨ -b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ -p_798 ∨ b^{266, 4}_0 c in DIMACS: -23036 -23037 23038 -798 23039 0 -23036 -23037 23038 -798 -23040 0 -23036 -23037 23038 -798 23041 0 c -1+1 --> 0 c ( b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ b^{266, 3}_0 ∧ p_798) -> (-b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ -b^{266, 4}_0) c in CNF: c -b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ -p_798 ∨ -b^{266, 4}_2 c -b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ -p_798 ∨ -b^{266, 4}_1 c -b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ -p_798 ∨ -b^{266, 4}_0 c in DIMACS: -23036 23037 -23038 -798 -23039 0 -23036 23037 -23038 -798 -23040 0 -23036 23037 -23038 -798 -23041 0 c 0+1 --> 1 c (-b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ -b^{266, 3}_0 ∧ p_798) -> (-b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ b^{266, 4}_0) c in CNF: c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ -p_798 ∨ -b^{266, 4}_2 c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ -p_798 ∨ -b^{266, 4}_1 c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ -p_798 ∨ b^{266, 4}_0 c in DIMACS: 23036 23037 23038 -798 -23039 0 23036 23037 23038 -798 -23040 0 23036 23037 23038 -798 23041 0 c 1+1 --> 2 c (-b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ b^{266, 3}_0 ∧ p_798) -> (-b^{266, 4}_2 ∧ b^{266, 4}_1 ∧ -b^{266, 4}_0) c in CNF: c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ -p_798 ∨ -b^{266, 4}_2 c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ -p_798 ∨ b^{266, 4}_1 c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ -p_798 ∨ -b^{266, 4}_0 c in DIMACS: 23036 23037 -23038 -798 -23039 0 23036 23037 -23038 -798 23040 0 23036 23037 -23038 -798 -23041 0 c 2+1 --> break c (-b^{266, 3}_2 ∧ b^{266, 3}_1 ∧ -b^{266, 3}_0 ∧ p_798) -> break c in CNF: c b^{266, 3}_2 ∨ -b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ -p_798 ∨ break c in DIMACS: 23036 -23037 23038 -798 1162 0 c 2-1 --> 1 c (-b^{266, 3}_2 ∧ b^{266, 3}_1 ∧ -b^{266, 3}_0 ∧ -p_798) -> (-b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ b^{266, 4}_0) c in CNF: c b^{266, 3}_2 ∨ -b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ p_798 ∨ -b^{266, 4}_2 c b^{266, 3}_2 ∨ -b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ p_798 ∨ -b^{266, 4}_1 c b^{266, 3}_2 ∨ -b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ p_798 ∨ b^{266, 4}_0 c in DIMACS: 23036 -23037 23038 798 -23039 0 23036 -23037 23038 798 -23040 0 23036 -23037 23038 798 23041 0 c 1-1 --> 0 c (-b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ b^{266, 3}_0 ∧ -p_798) -> (-b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ -b^{266, 4}_0) c in CNF: c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ p_798 ∨ -b^{266, 4}_2 c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ p_798 ∨ -b^{266, 4}_1 c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ p_798 ∨ -b^{266, 4}_0 c in DIMACS: 23036 23037 -23038 798 -23039 0 23036 23037 -23038 798 -23040 0 23036 23037 -23038 798 -23041 0 c 0-1 --> -1 c (-b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ -b^{266, 3}_0 ∧ -p_798) -> ( b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ b^{266, 4}_0) c in CNF: c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ p_798 ∨ b^{266, 4}_2 c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ p_798 ∨ -b^{266, 4}_1 c b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ p_798 ∨ b^{266, 4}_0 c in DIMACS: 23036 23037 23038 798 23039 0 23036 23037 23038 798 -23040 0 23036 23037 23038 798 23041 0 c -1-1 --> -2 c ( b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ b^{266, 3}_0 ∧ -p_798) -> ( b^{266, 4}_2 ∧ b^{266, 4}_1 ∧ -b^{266, 4}_0) c in CNF: c -b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ p_798 ∨ b^{266, 4}_2 c -b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ p_798 ∨ b^{266, 4}_1 c -b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ p_798 ∨ -b^{266, 4}_0 c in DIMACS: -23036 23037 -23038 798 23039 0 -23036 23037 -23038 798 23040 0 -23036 23037 -23038 798 -23041 0 c -2-1 --> break c ( b^{266, 3}_2 ∧ b^{266, 3}_1 ∧ -b^{266, 3}_0 ∧ -p_798) -> break c in CNF: c -b^{266, 3}_2 ∨ -b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ p_798 ∨ break c in DIMACS: -23036 -23037 23038 798 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{266, 3}_2 ∧ -b^{266, 3}_1 ∧ -b^{266, 3}_0 ∧ true) c in CNF: c -b^{266, 3}_2 ∨ b^{266, 3}_1 ∨ b^{266, 3}_0 ∨ false c in DIMACS: -23036 23037 23038 0 c 3 does not represent an automaton state. c -(-b^{266, 3}_2 ∧ b^{266, 3}_1 ∧ b^{266, 3}_0 ∧ true) c in CNF: c b^{266, 3}_2 ∨ -b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ false c in DIMACS: 23036 -23037 -23038 0 c -3 does not represent an automaton state. c -( b^{266, 3}_2 ∧ b^{266, 3}_1 ∧ b^{266, 3}_0 ∧ true) c in CNF: c -b^{266, 3}_2 ∨ -b^{266, 3}_1 ∨ -b^{266, 3}_0 ∨ false c in DIMACS: -23036 -23037 -23038 0 c i = 4 c -2+1 --> -1 c ( b^{266, 4}_2 ∧ b^{266, 4}_1 ∧ -b^{266, 4}_0 ∧ p_1064) -> ( b^{266, 5}_2 ∧ -b^{266, 5}_1 ∧ b^{266, 5}_0) c in CNF: c -b^{266, 4}_2 ∨ -b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ -p_1064 ∨ b^{266, 5}_2 c -b^{266, 4}_2 ∨ -b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ -p_1064 ∨ -b^{266, 5}_1 c -b^{266, 4}_2 ∨ -b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ -p_1064 ∨ b^{266, 5}_0 c in DIMACS: -23039 -23040 23041 -1064 23042 0 -23039 -23040 23041 -1064 -23043 0 -23039 -23040 23041 -1064 23044 0 c -1+1 --> 0 c ( b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ b^{266, 4}_0 ∧ p_1064) -> (-b^{266, 5}_2 ∧ -b^{266, 5}_1 ∧ -b^{266, 5}_0) c in CNF: c -b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ -p_1064 ∨ -b^{266, 5}_2 c -b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ -p_1064 ∨ -b^{266, 5}_1 c -b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ -p_1064 ∨ -b^{266, 5}_0 c in DIMACS: -23039 23040 -23041 -1064 -23042 0 -23039 23040 -23041 -1064 -23043 0 -23039 23040 -23041 -1064 -23044 0 c 0+1 --> 1 c (-b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ -b^{266, 4}_0 ∧ p_1064) -> (-b^{266, 5}_2 ∧ -b^{266, 5}_1 ∧ b^{266, 5}_0) c in CNF: c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ -p_1064 ∨ -b^{266, 5}_2 c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ -p_1064 ∨ -b^{266, 5}_1 c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ -p_1064 ∨ b^{266, 5}_0 c in DIMACS: 23039 23040 23041 -1064 -23042 0 23039 23040 23041 -1064 -23043 0 23039 23040 23041 -1064 23044 0 c 1+1 --> 2 c (-b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ b^{266, 4}_0 ∧ p_1064) -> (-b^{266, 5}_2 ∧ b^{266, 5}_1 ∧ -b^{266, 5}_0) c in CNF: c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ -p_1064 ∨ -b^{266, 5}_2 c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ -p_1064 ∨ b^{266, 5}_1 c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ -p_1064 ∨ -b^{266, 5}_0 c in DIMACS: 23039 23040 -23041 -1064 -23042 0 23039 23040 -23041 -1064 23043 0 23039 23040 -23041 -1064 -23044 0 c 2+1 --> break c (-b^{266, 4}_2 ∧ b^{266, 4}_1 ∧ -b^{266, 4}_0 ∧ p_1064) -> break c in CNF: c b^{266, 4}_2 ∨ -b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ -p_1064 ∨ break c in DIMACS: 23039 -23040 23041 -1064 1162 0 c 2-1 --> 1 c (-b^{266, 4}_2 ∧ b^{266, 4}_1 ∧ -b^{266, 4}_0 ∧ -p_1064) -> (-b^{266, 5}_2 ∧ -b^{266, 5}_1 ∧ b^{266, 5}_0) c in CNF: c b^{266, 4}_2 ∨ -b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ p_1064 ∨ -b^{266, 5}_2 c b^{266, 4}_2 ∨ -b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ p_1064 ∨ -b^{266, 5}_1 c b^{266, 4}_2 ∨ -b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ p_1064 ∨ b^{266, 5}_0 c in DIMACS: 23039 -23040 23041 1064 -23042 0 23039 -23040 23041 1064 -23043 0 23039 -23040 23041 1064 23044 0 c 1-1 --> 0 c (-b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ b^{266, 4}_0 ∧ -p_1064) -> (-b^{266, 5}_2 ∧ -b^{266, 5}_1 ∧ -b^{266, 5}_0) c in CNF: c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ p_1064 ∨ -b^{266, 5}_2 c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ p_1064 ∨ -b^{266, 5}_1 c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ p_1064 ∨ -b^{266, 5}_0 c in DIMACS: 23039 23040 -23041 1064 -23042 0 23039 23040 -23041 1064 -23043 0 23039 23040 -23041 1064 -23044 0 c 0-1 --> -1 c (-b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ -b^{266, 4}_0 ∧ -p_1064) -> ( b^{266, 5}_2 ∧ -b^{266, 5}_1 ∧ b^{266, 5}_0) c in CNF: c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ p_1064 ∨ b^{266, 5}_2 c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ p_1064 ∨ -b^{266, 5}_1 c b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ p_1064 ∨ b^{266, 5}_0 c in DIMACS: 23039 23040 23041 1064 23042 0 23039 23040 23041 1064 -23043 0 23039 23040 23041 1064 23044 0 c -1-1 --> -2 c ( b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ b^{266, 4}_0 ∧ -p_1064) -> ( b^{266, 5}_2 ∧ b^{266, 5}_1 ∧ -b^{266, 5}_0) c in CNF: c -b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ p_1064 ∨ b^{266, 5}_2 c -b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ p_1064 ∨ b^{266, 5}_1 c -b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ p_1064 ∨ -b^{266, 5}_0 c in DIMACS: -23039 23040 -23041 1064 23042 0 -23039 23040 -23041 1064 23043 0 -23039 23040 -23041 1064 -23044 0 c -2-1 --> break c ( b^{266, 4}_2 ∧ b^{266, 4}_1 ∧ -b^{266, 4}_0 ∧ -p_1064) -> break c in CNF: c -b^{266, 4}_2 ∨ -b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ p_1064 ∨ break c in DIMACS: -23039 -23040 23041 1064 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{266, 4}_2 ∧ -b^{266, 4}_1 ∧ -b^{266, 4}_0 ∧ true) c in CNF: c -b^{266, 4}_2 ∨ b^{266, 4}_1 ∨ b^{266, 4}_0 ∨ false c in DIMACS: -23039 23040 23041 0 c 3 does not represent an automaton state. c -(-b^{266, 4}_2 ∧ b^{266, 4}_1 ∧ b^{266, 4}_0 ∧ true) c in CNF: c b^{266, 4}_2 ∨ -b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ false c in DIMACS: 23039 -23040 -23041 0 c -3 does not represent an automaton state. c -( b^{266, 4}_2 ∧ b^{266, 4}_1 ∧ b^{266, 4}_0 ∧ true) c in CNF: c -b^{266, 4}_2 ∨ -b^{266, 4}_1 ∨ -b^{266, 4}_0 ∨ false c in DIMACS: -23039 -23040 -23041 0 c INIT for k = 267 c -b^{267, 1}_2 c -b^{267, 1}_1 c -b^{267, 1}_0 c in DIMACS: -23045 0 -23046 0 -23047 0 c Transitions for k = 267 c i = 1 c -2+1 --> -1 c ( b^{267, 1}_2 ∧ b^{267, 1}_1 ∧ -b^{267, 1}_0 ∧ p_267) -> ( b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ b^{267, 2}_0) c in CNF: c -b^{267, 1}_2 ∨ -b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ -p_267 ∨ b^{267, 2}_2 c -b^{267, 1}_2 ∨ -b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ -p_267 ∨ -b^{267, 2}_1 c -b^{267, 1}_2 ∨ -b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ -p_267 ∨ b^{267, 2}_0 c in DIMACS: -23045 -23046 23047 -267 23048 0 -23045 -23046 23047 -267 -23049 0 -23045 -23046 23047 -267 23050 0 c -1+1 --> 0 c ( b^{267, 1}_2 ∧ -b^{267, 1}_1 ∧ b^{267, 1}_0 ∧ p_267) -> (-b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ -b^{267, 2}_0) c in CNF: c -b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ -p_267 ∨ -b^{267, 2}_2 c -b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ -p_267 ∨ -b^{267, 2}_1 c -b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ -p_267 ∨ -b^{267, 2}_0 c in DIMACS: -23045 23046 -23047 -267 -23048 0 -23045 23046 -23047 -267 -23049 0 -23045 23046 -23047 -267 -23050 0 c 0+1 --> 1 c (-b^{267, 1}_2 ∧ -b^{267, 1}_1 ∧ -b^{267, 1}_0 ∧ p_267) -> (-b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ b^{267, 2}_0) c in CNF: c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ -p_267 ∨ -b^{267, 2}_2 c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ -p_267 ∨ -b^{267, 2}_1 c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ -p_267 ∨ b^{267, 2}_0 c in DIMACS: 23045 23046 23047 -267 -23048 0 23045 23046 23047 -267 -23049 0 23045 23046 23047 -267 23050 0 c 1+1 --> 2 c (-b^{267, 1}_2 ∧ -b^{267, 1}_1 ∧ b^{267, 1}_0 ∧ p_267) -> (-b^{267, 2}_2 ∧ b^{267, 2}_1 ∧ -b^{267, 2}_0) c in CNF: c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ -p_267 ∨ -b^{267, 2}_2 c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ -p_267 ∨ b^{267, 2}_1 c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ -p_267 ∨ -b^{267, 2}_0 c in DIMACS: 23045 23046 -23047 -267 -23048 0 23045 23046 -23047 -267 23049 0 23045 23046 -23047 -267 -23050 0 c 2+1 --> break c (-b^{267, 1}_2 ∧ b^{267, 1}_1 ∧ -b^{267, 1}_0 ∧ p_267) -> break c in CNF: c b^{267, 1}_2 ∨ -b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ -p_267 ∨ break c in DIMACS: 23045 -23046 23047 -267 1162 0 c 2-1 --> 1 c (-b^{267, 1}_2 ∧ b^{267, 1}_1 ∧ -b^{267, 1}_0 ∧ -p_267) -> (-b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ b^{267, 2}_0) c in CNF: c b^{267, 1}_2 ∨ -b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ p_267 ∨ -b^{267, 2}_2 c b^{267, 1}_2 ∨ -b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ p_267 ∨ -b^{267, 2}_1 c b^{267, 1}_2 ∨ -b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ p_267 ∨ b^{267, 2}_0 c in DIMACS: 23045 -23046 23047 267 -23048 0 23045 -23046 23047 267 -23049 0 23045 -23046 23047 267 23050 0 c 1-1 --> 0 c (-b^{267, 1}_2 ∧ -b^{267, 1}_1 ∧ b^{267, 1}_0 ∧ -p_267) -> (-b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ -b^{267, 2}_0) c in CNF: c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ p_267 ∨ -b^{267, 2}_2 c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ p_267 ∨ -b^{267, 2}_1 c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ p_267 ∨ -b^{267, 2}_0 c in DIMACS: 23045 23046 -23047 267 -23048 0 23045 23046 -23047 267 -23049 0 23045 23046 -23047 267 -23050 0 c 0-1 --> -1 c (-b^{267, 1}_2 ∧ -b^{267, 1}_1 ∧ -b^{267, 1}_0 ∧ -p_267) -> ( b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ b^{267, 2}_0) c in CNF: c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ p_267 ∨ b^{267, 2}_2 c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ p_267 ∨ -b^{267, 2}_1 c b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ p_267 ∨ b^{267, 2}_0 c in DIMACS: 23045 23046 23047 267 23048 0 23045 23046 23047 267 -23049 0 23045 23046 23047 267 23050 0 c -1-1 --> -2 c ( b^{267, 1}_2 ∧ -b^{267, 1}_1 ∧ b^{267, 1}_0 ∧ -p_267) -> ( b^{267, 2}_2 ∧ b^{267, 2}_1 ∧ -b^{267, 2}_0) c in CNF: c -b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ p_267 ∨ b^{267, 2}_2 c -b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ p_267 ∨ b^{267, 2}_1 c -b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ p_267 ∨ -b^{267, 2}_0 c in DIMACS: -23045 23046 -23047 267 23048 0 -23045 23046 -23047 267 23049 0 -23045 23046 -23047 267 -23050 0 c -2-1 --> break c ( b^{267, 1}_2 ∧ b^{267, 1}_1 ∧ -b^{267, 1}_0 ∧ -p_267) -> break c in CNF: c -b^{267, 1}_2 ∨ -b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ p_267 ∨ break c in DIMACS: -23045 -23046 23047 267 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{267, 1}_2 ∧ -b^{267, 1}_1 ∧ -b^{267, 1}_0 ∧ true) c in CNF: c -b^{267, 1}_2 ∨ b^{267, 1}_1 ∨ b^{267, 1}_0 ∨ false c in DIMACS: -23045 23046 23047 0 c 3 does not represent an automaton state. c -(-b^{267, 1}_2 ∧ b^{267, 1}_1 ∧ b^{267, 1}_0 ∧ true) c in CNF: c b^{267, 1}_2 ∨ -b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ false c in DIMACS: 23045 -23046 -23047 0 c -3 does not represent an automaton state. c -( b^{267, 1}_2 ∧ b^{267, 1}_1 ∧ b^{267, 1}_0 ∧ true) c in CNF: c -b^{267, 1}_2 ∨ -b^{267, 1}_1 ∨ -b^{267, 1}_0 ∨ false c in DIMACS: -23045 -23046 -23047 0 c i = 2 c -2+1 --> -1 c ( b^{267, 2}_2 ∧ b^{267, 2}_1 ∧ -b^{267, 2}_0 ∧ p_534) -> ( b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ b^{267, 3}_0) c in CNF: c -b^{267, 2}_2 ∨ -b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ -p_534 ∨ b^{267, 3}_2 c -b^{267, 2}_2 ∨ -b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ -p_534 ∨ -b^{267, 3}_1 c -b^{267, 2}_2 ∨ -b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ -p_534 ∨ b^{267, 3}_0 c in DIMACS: -23048 -23049 23050 -534 23051 0 -23048 -23049 23050 -534 -23052 0 -23048 -23049 23050 -534 23053 0 c -1+1 --> 0 c ( b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ b^{267, 2}_0 ∧ p_534) -> (-b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ -b^{267, 3}_0) c in CNF: c -b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ -p_534 ∨ -b^{267, 3}_2 c -b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ -p_534 ∨ -b^{267, 3}_1 c -b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ -p_534 ∨ -b^{267, 3}_0 c in DIMACS: -23048 23049 -23050 -534 -23051 0 -23048 23049 -23050 -534 -23052 0 -23048 23049 -23050 -534 -23053 0 c 0+1 --> 1 c (-b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ -b^{267, 2}_0 ∧ p_534) -> (-b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ b^{267, 3}_0) c in CNF: c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ -p_534 ∨ -b^{267, 3}_2 c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ -p_534 ∨ -b^{267, 3}_1 c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ -p_534 ∨ b^{267, 3}_0 c in DIMACS: 23048 23049 23050 -534 -23051 0 23048 23049 23050 -534 -23052 0 23048 23049 23050 -534 23053 0 c 1+1 --> 2 c (-b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ b^{267, 2}_0 ∧ p_534) -> (-b^{267, 3}_2 ∧ b^{267, 3}_1 ∧ -b^{267, 3}_0) c in CNF: c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ -p_534 ∨ -b^{267, 3}_2 c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ -p_534 ∨ b^{267, 3}_1 c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ -p_534 ∨ -b^{267, 3}_0 c in DIMACS: 23048 23049 -23050 -534 -23051 0 23048 23049 -23050 -534 23052 0 23048 23049 -23050 -534 -23053 0 c 2+1 --> break c (-b^{267, 2}_2 ∧ b^{267, 2}_1 ∧ -b^{267, 2}_0 ∧ p_534) -> break c in CNF: c b^{267, 2}_2 ∨ -b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ -p_534 ∨ break c in DIMACS: 23048 -23049 23050 -534 1162 0 c 2-1 --> 1 c (-b^{267, 2}_2 ∧ b^{267, 2}_1 ∧ -b^{267, 2}_0 ∧ -p_534) -> (-b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ b^{267, 3}_0) c in CNF: c b^{267, 2}_2 ∨ -b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ p_534 ∨ -b^{267, 3}_2 c b^{267, 2}_2 ∨ -b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ p_534 ∨ -b^{267, 3}_1 c b^{267, 2}_2 ∨ -b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ p_534 ∨ b^{267, 3}_0 c in DIMACS: 23048 -23049 23050 534 -23051 0 23048 -23049 23050 534 -23052 0 23048 -23049 23050 534 23053 0 c 1-1 --> 0 c (-b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ b^{267, 2}_0 ∧ -p_534) -> (-b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ -b^{267, 3}_0) c in CNF: c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ p_534 ∨ -b^{267, 3}_2 c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ p_534 ∨ -b^{267, 3}_1 c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ p_534 ∨ -b^{267, 3}_0 c in DIMACS: 23048 23049 -23050 534 -23051 0 23048 23049 -23050 534 -23052 0 23048 23049 -23050 534 -23053 0 c 0-1 --> -1 c (-b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ -b^{267, 2}_0 ∧ -p_534) -> ( b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ b^{267, 3}_0) c in CNF: c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ p_534 ∨ b^{267, 3}_2 c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ p_534 ∨ -b^{267, 3}_1 c b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ p_534 ∨ b^{267, 3}_0 c in DIMACS: 23048 23049 23050 534 23051 0 23048 23049 23050 534 -23052 0 23048 23049 23050 534 23053 0 c -1-1 --> -2 c ( b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ b^{267, 2}_0 ∧ -p_534) -> ( b^{267, 3}_2 ∧ b^{267, 3}_1 ∧ -b^{267, 3}_0) c in CNF: c -b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ p_534 ∨ b^{267, 3}_2 c -b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ p_534 ∨ b^{267, 3}_1 c -b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ p_534 ∨ -b^{267, 3}_0 c in DIMACS: -23048 23049 -23050 534 23051 0 -23048 23049 -23050 534 23052 0 -23048 23049 -23050 534 -23053 0 c -2-1 --> break c ( b^{267, 2}_2 ∧ b^{267, 2}_1 ∧ -b^{267, 2}_0 ∧ -p_534) -> break c in CNF: c -b^{267, 2}_2 ∨ -b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ p_534 ∨ break c in DIMACS: -23048 -23049 23050 534 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{267, 2}_2 ∧ -b^{267, 2}_1 ∧ -b^{267, 2}_0 ∧ true) c in CNF: c -b^{267, 2}_2 ∨ b^{267, 2}_1 ∨ b^{267, 2}_0 ∨ false c in DIMACS: -23048 23049 23050 0 c 3 does not represent an automaton state. c -(-b^{267, 2}_2 ∧ b^{267, 2}_1 ∧ b^{267, 2}_0 ∧ true) c in CNF: c b^{267, 2}_2 ∨ -b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ false c in DIMACS: 23048 -23049 -23050 0 c -3 does not represent an automaton state. c -( b^{267, 2}_2 ∧ b^{267, 2}_1 ∧ b^{267, 2}_0 ∧ true) c in CNF: c -b^{267, 2}_2 ∨ -b^{267, 2}_1 ∨ -b^{267, 2}_0 ∨ false c in DIMACS: -23048 -23049 -23050 0 c i = 3 c -2+1 --> -1 c ( b^{267, 3}_2 ∧ b^{267, 3}_1 ∧ -b^{267, 3}_0 ∧ p_801) -> ( b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ b^{267, 4}_0) c in CNF: c -b^{267, 3}_2 ∨ -b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ -p_801 ∨ b^{267, 4}_2 c -b^{267, 3}_2 ∨ -b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ -p_801 ∨ -b^{267, 4}_1 c -b^{267, 3}_2 ∨ -b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ -p_801 ∨ b^{267, 4}_0 c in DIMACS: -23051 -23052 23053 -801 23054 0 -23051 -23052 23053 -801 -23055 0 -23051 -23052 23053 -801 23056 0 c -1+1 --> 0 c ( b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ b^{267, 3}_0 ∧ p_801) -> (-b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ -b^{267, 4}_0) c in CNF: c -b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ -p_801 ∨ -b^{267, 4}_2 c -b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ -p_801 ∨ -b^{267, 4}_1 c -b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ -p_801 ∨ -b^{267, 4}_0 c in DIMACS: -23051 23052 -23053 -801 -23054 0 -23051 23052 -23053 -801 -23055 0 -23051 23052 -23053 -801 -23056 0 c 0+1 --> 1 c (-b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ -b^{267, 3}_0 ∧ p_801) -> (-b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ b^{267, 4}_0) c in CNF: c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ -p_801 ∨ -b^{267, 4}_2 c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ -p_801 ∨ -b^{267, 4}_1 c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ -p_801 ∨ b^{267, 4}_0 c in DIMACS: 23051 23052 23053 -801 -23054 0 23051 23052 23053 -801 -23055 0 23051 23052 23053 -801 23056 0 c 1+1 --> 2 c (-b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ b^{267, 3}_0 ∧ p_801) -> (-b^{267, 4}_2 ∧ b^{267, 4}_1 ∧ -b^{267, 4}_0) c in CNF: c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ -p_801 ∨ -b^{267, 4}_2 c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ -p_801 ∨ b^{267, 4}_1 c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ -p_801 ∨ -b^{267, 4}_0 c in DIMACS: 23051 23052 -23053 -801 -23054 0 23051 23052 -23053 -801 23055 0 23051 23052 -23053 -801 -23056 0 c 2+1 --> break c (-b^{267, 3}_2 ∧ b^{267, 3}_1 ∧ -b^{267, 3}_0 ∧ p_801) -> break c in CNF: c b^{267, 3}_2 ∨ -b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ -p_801 ∨ break c in DIMACS: 23051 -23052 23053 -801 1162 0 c 2-1 --> 1 c (-b^{267, 3}_2 ∧ b^{267, 3}_1 ∧ -b^{267, 3}_0 ∧ -p_801) -> (-b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ b^{267, 4}_0) c in CNF: c b^{267, 3}_2 ∨ -b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ p_801 ∨ -b^{267, 4}_2 c b^{267, 3}_2 ∨ -b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ p_801 ∨ -b^{267, 4}_1 c b^{267, 3}_2 ∨ -b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ p_801 ∨ b^{267, 4}_0 c in DIMACS: 23051 -23052 23053 801 -23054 0 23051 -23052 23053 801 -23055 0 23051 -23052 23053 801 23056 0 c 1-1 --> 0 c (-b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ b^{267, 3}_0 ∧ -p_801) -> (-b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ -b^{267, 4}_0) c in CNF: c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ p_801 ∨ -b^{267, 4}_2 c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ p_801 ∨ -b^{267, 4}_1 c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ p_801 ∨ -b^{267, 4}_0 c in DIMACS: 23051 23052 -23053 801 -23054 0 23051 23052 -23053 801 -23055 0 23051 23052 -23053 801 -23056 0 c 0-1 --> -1 c (-b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ -b^{267, 3}_0 ∧ -p_801) -> ( b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ b^{267, 4}_0) c in CNF: c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ p_801 ∨ b^{267, 4}_2 c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ p_801 ∨ -b^{267, 4}_1 c b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ p_801 ∨ b^{267, 4}_0 c in DIMACS: 23051 23052 23053 801 23054 0 23051 23052 23053 801 -23055 0 23051 23052 23053 801 23056 0 c -1-1 --> -2 c ( b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ b^{267, 3}_0 ∧ -p_801) -> ( b^{267, 4}_2 ∧ b^{267, 4}_1 ∧ -b^{267, 4}_0) c in CNF: c -b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ p_801 ∨ b^{267, 4}_2 c -b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ p_801 ∨ b^{267, 4}_1 c -b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ p_801 ∨ -b^{267, 4}_0 c in DIMACS: -23051 23052 -23053 801 23054 0 -23051 23052 -23053 801 23055 0 -23051 23052 -23053 801 -23056 0 c -2-1 --> break c ( b^{267, 3}_2 ∧ b^{267, 3}_1 ∧ -b^{267, 3}_0 ∧ -p_801) -> break c in CNF: c -b^{267, 3}_2 ∨ -b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ p_801 ∨ break c in DIMACS: -23051 -23052 23053 801 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{267, 3}_2 ∧ -b^{267, 3}_1 ∧ -b^{267, 3}_0 ∧ true) c in CNF: c -b^{267, 3}_2 ∨ b^{267, 3}_1 ∨ b^{267, 3}_0 ∨ false c in DIMACS: -23051 23052 23053 0 c 3 does not represent an automaton state. c -(-b^{267, 3}_2 ∧ b^{267, 3}_1 ∧ b^{267, 3}_0 ∧ true) c in CNF: c b^{267, 3}_2 ∨ -b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ false c in DIMACS: 23051 -23052 -23053 0 c -3 does not represent an automaton state. c -( b^{267, 3}_2 ∧ b^{267, 3}_1 ∧ b^{267, 3}_0 ∧ true) c in CNF: c -b^{267, 3}_2 ∨ -b^{267, 3}_1 ∨ -b^{267, 3}_0 ∨ false c in DIMACS: -23051 -23052 -23053 0 c i = 4 c -2+1 --> -1 c ( b^{267, 4}_2 ∧ b^{267, 4}_1 ∧ -b^{267, 4}_0 ∧ p_1068) -> ( b^{267, 5}_2 ∧ -b^{267, 5}_1 ∧ b^{267, 5}_0) c in CNF: c -b^{267, 4}_2 ∨ -b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ -p_1068 ∨ b^{267, 5}_2 c -b^{267, 4}_2 ∨ -b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ -p_1068 ∨ -b^{267, 5}_1 c -b^{267, 4}_2 ∨ -b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ -p_1068 ∨ b^{267, 5}_0 c in DIMACS: -23054 -23055 23056 -1068 23057 0 -23054 -23055 23056 -1068 -23058 0 -23054 -23055 23056 -1068 23059 0 c -1+1 --> 0 c ( b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ b^{267, 4}_0 ∧ p_1068) -> (-b^{267, 5}_2 ∧ -b^{267, 5}_1 ∧ -b^{267, 5}_0) c in CNF: c -b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ -p_1068 ∨ -b^{267, 5}_2 c -b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ -p_1068 ∨ -b^{267, 5}_1 c -b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ -p_1068 ∨ -b^{267, 5}_0 c in DIMACS: -23054 23055 -23056 -1068 -23057 0 -23054 23055 -23056 -1068 -23058 0 -23054 23055 -23056 -1068 -23059 0 c 0+1 --> 1 c (-b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ -b^{267, 4}_0 ∧ p_1068) -> (-b^{267, 5}_2 ∧ -b^{267, 5}_1 ∧ b^{267, 5}_0) c in CNF: c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ -p_1068 ∨ -b^{267, 5}_2 c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ -p_1068 ∨ -b^{267, 5}_1 c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ -p_1068 ∨ b^{267, 5}_0 c in DIMACS: 23054 23055 23056 -1068 -23057 0 23054 23055 23056 -1068 -23058 0 23054 23055 23056 -1068 23059 0 c 1+1 --> 2 c (-b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ b^{267, 4}_0 ∧ p_1068) -> (-b^{267, 5}_2 ∧ b^{267, 5}_1 ∧ -b^{267, 5}_0) c in CNF: c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ -p_1068 ∨ -b^{267, 5}_2 c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ -p_1068 ∨ b^{267, 5}_1 c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ -p_1068 ∨ -b^{267, 5}_0 c in DIMACS: 23054 23055 -23056 -1068 -23057 0 23054 23055 -23056 -1068 23058 0 23054 23055 -23056 -1068 -23059 0 c 2+1 --> break c (-b^{267, 4}_2 ∧ b^{267, 4}_1 ∧ -b^{267, 4}_0 ∧ p_1068) -> break c in CNF: c b^{267, 4}_2 ∨ -b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ -p_1068 ∨ break c in DIMACS: 23054 -23055 23056 -1068 1162 0 c 2-1 --> 1 c (-b^{267, 4}_2 ∧ b^{267, 4}_1 ∧ -b^{267, 4}_0 ∧ -p_1068) -> (-b^{267, 5}_2 ∧ -b^{267, 5}_1 ∧ b^{267, 5}_0) c in CNF: c b^{267, 4}_2 ∨ -b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ p_1068 ∨ -b^{267, 5}_2 c b^{267, 4}_2 ∨ -b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ p_1068 ∨ -b^{267, 5}_1 c b^{267, 4}_2 ∨ -b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ p_1068 ∨ b^{267, 5}_0 c in DIMACS: 23054 -23055 23056 1068 -23057 0 23054 -23055 23056 1068 -23058 0 23054 -23055 23056 1068 23059 0 c 1-1 --> 0 c (-b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ b^{267, 4}_0 ∧ -p_1068) -> (-b^{267, 5}_2 ∧ -b^{267, 5}_1 ∧ -b^{267, 5}_0) c in CNF: c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ p_1068 ∨ -b^{267, 5}_2 c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ p_1068 ∨ -b^{267, 5}_1 c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ p_1068 ∨ -b^{267, 5}_0 c in DIMACS: 23054 23055 -23056 1068 -23057 0 23054 23055 -23056 1068 -23058 0 23054 23055 -23056 1068 -23059 0 c 0-1 --> -1 c (-b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ -b^{267, 4}_0 ∧ -p_1068) -> ( b^{267, 5}_2 ∧ -b^{267, 5}_1 ∧ b^{267, 5}_0) c in CNF: c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ p_1068 ∨ b^{267, 5}_2 c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ p_1068 ∨ -b^{267, 5}_1 c b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ p_1068 ∨ b^{267, 5}_0 c in DIMACS: 23054 23055 23056 1068 23057 0 23054 23055 23056 1068 -23058 0 23054 23055 23056 1068 23059 0 c -1-1 --> -2 c ( b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ b^{267, 4}_0 ∧ -p_1068) -> ( b^{267, 5}_2 ∧ b^{267, 5}_1 ∧ -b^{267, 5}_0) c in CNF: c -b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ p_1068 ∨ b^{267, 5}_2 c -b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ p_1068 ∨ b^{267, 5}_1 c -b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ p_1068 ∨ -b^{267, 5}_0 c in DIMACS: -23054 23055 -23056 1068 23057 0 -23054 23055 -23056 1068 23058 0 -23054 23055 -23056 1068 -23059 0 c -2-1 --> break c ( b^{267, 4}_2 ∧ b^{267, 4}_1 ∧ -b^{267, 4}_0 ∧ -p_1068) -> break c in CNF: c -b^{267, 4}_2 ∨ -b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ p_1068 ∨ break c in DIMACS: -23054 -23055 23056 1068 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{267, 4}_2 ∧ -b^{267, 4}_1 ∧ -b^{267, 4}_0 ∧ true) c in CNF: c -b^{267, 4}_2 ∨ b^{267, 4}_1 ∨ b^{267, 4}_0 ∨ false c in DIMACS: -23054 23055 23056 0 c 3 does not represent an automaton state. c -(-b^{267, 4}_2 ∧ b^{267, 4}_1 ∧ b^{267, 4}_0 ∧ true) c in CNF: c b^{267, 4}_2 ∨ -b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ false c in DIMACS: 23054 -23055 -23056 0 c -3 does not represent an automaton state. c -( b^{267, 4}_2 ∧ b^{267, 4}_1 ∧ b^{267, 4}_0 ∧ true) c in CNF: c -b^{267, 4}_2 ∨ -b^{267, 4}_1 ∨ -b^{267, 4}_0 ∨ false c in DIMACS: -23054 -23055 -23056 0 c INIT for k = 268 c -b^{268, 1}_2 c -b^{268, 1}_1 c -b^{268, 1}_0 c in DIMACS: -23060 0 -23061 0 -23062 0 c Transitions for k = 268 c i = 1 c -2+1 --> -1 c ( b^{268, 1}_2 ∧ b^{268, 1}_1 ∧ -b^{268, 1}_0 ∧ p_268) -> ( b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ b^{268, 2}_0) c in CNF: c -b^{268, 1}_2 ∨ -b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ -p_268 ∨ b^{268, 2}_2 c -b^{268, 1}_2 ∨ -b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ -p_268 ∨ -b^{268, 2}_1 c -b^{268, 1}_2 ∨ -b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ -p_268 ∨ b^{268, 2}_0 c in DIMACS: -23060 -23061 23062 -268 23063 0 -23060 -23061 23062 -268 -23064 0 -23060 -23061 23062 -268 23065 0 c -1+1 --> 0 c ( b^{268, 1}_2 ∧ -b^{268, 1}_1 ∧ b^{268, 1}_0 ∧ p_268) -> (-b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ -b^{268, 2}_0) c in CNF: c -b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ -p_268 ∨ -b^{268, 2}_2 c -b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ -p_268 ∨ -b^{268, 2}_1 c -b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ -p_268 ∨ -b^{268, 2}_0 c in DIMACS: -23060 23061 -23062 -268 -23063 0 -23060 23061 -23062 -268 -23064 0 -23060 23061 -23062 -268 -23065 0 c 0+1 --> 1 c (-b^{268, 1}_2 ∧ -b^{268, 1}_1 ∧ -b^{268, 1}_0 ∧ p_268) -> (-b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ b^{268, 2}_0) c in CNF: c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ -p_268 ∨ -b^{268, 2}_2 c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ -p_268 ∨ -b^{268, 2}_1 c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ -p_268 ∨ b^{268, 2}_0 c in DIMACS: 23060 23061 23062 -268 -23063 0 23060 23061 23062 -268 -23064 0 23060 23061 23062 -268 23065 0 c 1+1 --> 2 c (-b^{268, 1}_2 ∧ -b^{268, 1}_1 ∧ b^{268, 1}_0 ∧ p_268) -> (-b^{268, 2}_2 ∧ b^{268, 2}_1 ∧ -b^{268, 2}_0) c in CNF: c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ -p_268 ∨ -b^{268, 2}_2 c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ -p_268 ∨ b^{268, 2}_1 c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ -p_268 ∨ -b^{268, 2}_0 c in DIMACS: 23060 23061 -23062 -268 -23063 0 23060 23061 -23062 -268 23064 0 23060 23061 -23062 -268 -23065 0 c 2+1 --> break c (-b^{268, 1}_2 ∧ b^{268, 1}_1 ∧ -b^{268, 1}_0 ∧ p_268) -> break c in CNF: c b^{268, 1}_2 ∨ -b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ -p_268 ∨ break c in DIMACS: 23060 -23061 23062 -268 1162 0 c 2-1 --> 1 c (-b^{268, 1}_2 ∧ b^{268, 1}_1 ∧ -b^{268, 1}_0 ∧ -p_268) -> (-b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ b^{268, 2}_0) c in CNF: c b^{268, 1}_2 ∨ -b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ p_268 ∨ -b^{268, 2}_2 c b^{268, 1}_2 ∨ -b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ p_268 ∨ -b^{268, 2}_1 c b^{268, 1}_2 ∨ -b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ p_268 ∨ b^{268, 2}_0 c in DIMACS: 23060 -23061 23062 268 -23063 0 23060 -23061 23062 268 -23064 0 23060 -23061 23062 268 23065 0 c 1-1 --> 0 c (-b^{268, 1}_2 ∧ -b^{268, 1}_1 ∧ b^{268, 1}_0 ∧ -p_268) -> (-b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ -b^{268, 2}_0) c in CNF: c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ p_268 ∨ -b^{268, 2}_2 c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ p_268 ∨ -b^{268, 2}_1 c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ p_268 ∨ -b^{268, 2}_0 c in DIMACS: 23060 23061 -23062 268 -23063 0 23060 23061 -23062 268 -23064 0 23060 23061 -23062 268 -23065 0 c 0-1 --> -1 c (-b^{268, 1}_2 ∧ -b^{268, 1}_1 ∧ -b^{268, 1}_0 ∧ -p_268) -> ( b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ b^{268, 2}_0) c in CNF: c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ p_268 ∨ b^{268, 2}_2 c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ p_268 ∨ -b^{268, 2}_1 c b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ p_268 ∨ b^{268, 2}_0 c in DIMACS: 23060 23061 23062 268 23063 0 23060 23061 23062 268 -23064 0 23060 23061 23062 268 23065 0 c -1-1 --> -2 c ( b^{268, 1}_2 ∧ -b^{268, 1}_1 ∧ b^{268, 1}_0 ∧ -p_268) -> ( b^{268, 2}_2 ∧ b^{268, 2}_1 ∧ -b^{268, 2}_0) c in CNF: c -b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ p_268 ∨ b^{268, 2}_2 c -b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ p_268 ∨ b^{268, 2}_1 c -b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ p_268 ∨ -b^{268, 2}_0 c in DIMACS: -23060 23061 -23062 268 23063 0 -23060 23061 -23062 268 23064 0 -23060 23061 -23062 268 -23065 0 c -2-1 --> break c ( b^{268, 1}_2 ∧ b^{268, 1}_1 ∧ -b^{268, 1}_0 ∧ -p_268) -> break c in CNF: c -b^{268, 1}_2 ∨ -b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ p_268 ∨ break c in DIMACS: -23060 -23061 23062 268 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{268, 1}_2 ∧ -b^{268, 1}_1 ∧ -b^{268, 1}_0 ∧ true) c in CNF: c -b^{268, 1}_2 ∨ b^{268, 1}_1 ∨ b^{268, 1}_0 ∨ false c in DIMACS: -23060 23061 23062 0 c 3 does not represent an automaton state. c -(-b^{268, 1}_2 ∧ b^{268, 1}_1 ∧ b^{268, 1}_0 ∧ true) c in CNF: c b^{268, 1}_2 ∨ -b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ false c in DIMACS: 23060 -23061 -23062 0 c -3 does not represent an automaton state. c -( b^{268, 1}_2 ∧ b^{268, 1}_1 ∧ b^{268, 1}_0 ∧ true) c in CNF: c -b^{268, 1}_2 ∨ -b^{268, 1}_1 ∨ -b^{268, 1}_0 ∨ false c in DIMACS: -23060 -23061 -23062 0 c i = 2 c -2+1 --> -1 c ( b^{268, 2}_2 ∧ b^{268, 2}_1 ∧ -b^{268, 2}_0 ∧ p_536) -> ( b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ b^{268, 3}_0) c in CNF: c -b^{268, 2}_2 ∨ -b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ -p_536 ∨ b^{268, 3}_2 c -b^{268, 2}_2 ∨ -b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ -p_536 ∨ -b^{268, 3}_1 c -b^{268, 2}_2 ∨ -b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ -p_536 ∨ b^{268, 3}_0 c in DIMACS: -23063 -23064 23065 -536 23066 0 -23063 -23064 23065 -536 -23067 0 -23063 -23064 23065 -536 23068 0 c -1+1 --> 0 c ( b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ b^{268, 2}_0 ∧ p_536) -> (-b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ -b^{268, 3}_0) c in CNF: c -b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ -p_536 ∨ -b^{268, 3}_2 c -b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ -p_536 ∨ -b^{268, 3}_1 c -b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ -p_536 ∨ -b^{268, 3}_0 c in DIMACS: -23063 23064 -23065 -536 -23066 0 -23063 23064 -23065 -536 -23067 0 -23063 23064 -23065 -536 -23068 0 c 0+1 --> 1 c (-b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ -b^{268, 2}_0 ∧ p_536) -> (-b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ b^{268, 3}_0) c in CNF: c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ -p_536 ∨ -b^{268, 3}_2 c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ -p_536 ∨ -b^{268, 3}_1 c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ -p_536 ∨ b^{268, 3}_0 c in DIMACS: 23063 23064 23065 -536 -23066 0 23063 23064 23065 -536 -23067 0 23063 23064 23065 -536 23068 0 c 1+1 --> 2 c (-b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ b^{268, 2}_0 ∧ p_536) -> (-b^{268, 3}_2 ∧ b^{268, 3}_1 ∧ -b^{268, 3}_0) c in CNF: c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ -p_536 ∨ -b^{268, 3}_2 c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ -p_536 ∨ b^{268, 3}_1 c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ -p_536 ∨ -b^{268, 3}_0 c in DIMACS: 23063 23064 -23065 -536 -23066 0 23063 23064 -23065 -536 23067 0 23063 23064 -23065 -536 -23068 0 c 2+1 --> break c (-b^{268, 2}_2 ∧ b^{268, 2}_1 ∧ -b^{268, 2}_0 ∧ p_536) -> break c in CNF: c b^{268, 2}_2 ∨ -b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ -p_536 ∨ break c in DIMACS: 23063 -23064 23065 -536 1162 0 c 2-1 --> 1 c (-b^{268, 2}_2 ∧ b^{268, 2}_1 ∧ -b^{268, 2}_0 ∧ -p_536) -> (-b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ b^{268, 3}_0) c in CNF: c b^{268, 2}_2 ∨ -b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ p_536 ∨ -b^{268, 3}_2 c b^{268, 2}_2 ∨ -b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ p_536 ∨ -b^{268, 3}_1 c b^{268, 2}_2 ∨ -b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ p_536 ∨ b^{268, 3}_0 c in DIMACS: 23063 -23064 23065 536 -23066 0 23063 -23064 23065 536 -23067 0 23063 -23064 23065 536 23068 0 c 1-1 --> 0 c (-b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ b^{268, 2}_0 ∧ -p_536) -> (-b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ -b^{268, 3}_0) c in CNF: c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ p_536 ∨ -b^{268, 3}_2 c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ p_536 ∨ -b^{268, 3}_1 c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ p_536 ∨ -b^{268, 3}_0 c in DIMACS: 23063 23064 -23065 536 -23066 0 23063 23064 -23065 536 -23067 0 23063 23064 -23065 536 -23068 0 c 0-1 --> -1 c (-b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ -b^{268, 2}_0 ∧ -p_536) -> ( b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ b^{268, 3}_0) c in CNF: c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ p_536 ∨ b^{268, 3}_2 c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ p_536 ∨ -b^{268, 3}_1 c b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ p_536 ∨ b^{268, 3}_0 c in DIMACS: 23063 23064 23065 536 23066 0 23063 23064 23065 536 -23067 0 23063 23064 23065 536 23068 0 c -1-1 --> -2 c ( b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ b^{268, 2}_0 ∧ -p_536) -> ( b^{268, 3}_2 ∧ b^{268, 3}_1 ∧ -b^{268, 3}_0) c in CNF: c -b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ p_536 ∨ b^{268, 3}_2 c -b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ p_536 ∨ b^{268, 3}_1 c -b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ p_536 ∨ -b^{268, 3}_0 c in DIMACS: -23063 23064 -23065 536 23066 0 -23063 23064 -23065 536 23067 0 -23063 23064 -23065 536 -23068 0 c -2-1 --> break c ( b^{268, 2}_2 ∧ b^{268, 2}_1 ∧ -b^{268, 2}_0 ∧ -p_536) -> break c in CNF: c -b^{268, 2}_2 ∨ -b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ p_536 ∨ break c in DIMACS: -23063 -23064 23065 536 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{268, 2}_2 ∧ -b^{268, 2}_1 ∧ -b^{268, 2}_0 ∧ true) c in CNF: c -b^{268, 2}_2 ∨ b^{268, 2}_1 ∨ b^{268, 2}_0 ∨ false c in DIMACS: -23063 23064 23065 0 c 3 does not represent an automaton state. c -(-b^{268, 2}_2 ∧ b^{268, 2}_1 ∧ b^{268, 2}_0 ∧ true) c in CNF: c b^{268, 2}_2 ∨ -b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ false c in DIMACS: 23063 -23064 -23065 0 c -3 does not represent an automaton state. c -( b^{268, 2}_2 ∧ b^{268, 2}_1 ∧ b^{268, 2}_0 ∧ true) c in CNF: c -b^{268, 2}_2 ∨ -b^{268, 2}_1 ∨ -b^{268, 2}_0 ∨ false c in DIMACS: -23063 -23064 -23065 0 c i = 3 c -2+1 --> -1 c ( b^{268, 3}_2 ∧ b^{268, 3}_1 ∧ -b^{268, 3}_0 ∧ p_804) -> ( b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ b^{268, 4}_0) c in CNF: c -b^{268, 3}_2 ∨ -b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ -p_804 ∨ b^{268, 4}_2 c -b^{268, 3}_2 ∨ -b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ -p_804 ∨ -b^{268, 4}_1 c -b^{268, 3}_2 ∨ -b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ -p_804 ∨ b^{268, 4}_0 c in DIMACS: -23066 -23067 23068 -804 23069 0 -23066 -23067 23068 -804 -23070 0 -23066 -23067 23068 -804 23071 0 c -1+1 --> 0 c ( b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ b^{268, 3}_0 ∧ p_804) -> (-b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ -b^{268, 4}_0) c in CNF: c -b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ -p_804 ∨ -b^{268, 4}_2 c -b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ -p_804 ∨ -b^{268, 4}_1 c -b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ -p_804 ∨ -b^{268, 4}_0 c in DIMACS: -23066 23067 -23068 -804 -23069 0 -23066 23067 -23068 -804 -23070 0 -23066 23067 -23068 -804 -23071 0 c 0+1 --> 1 c (-b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ -b^{268, 3}_0 ∧ p_804) -> (-b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ b^{268, 4}_0) c in CNF: c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ -p_804 ∨ -b^{268, 4}_2 c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ -p_804 ∨ -b^{268, 4}_1 c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ -p_804 ∨ b^{268, 4}_0 c in DIMACS: 23066 23067 23068 -804 -23069 0 23066 23067 23068 -804 -23070 0 23066 23067 23068 -804 23071 0 c 1+1 --> 2 c (-b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ b^{268, 3}_0 ∧ p_804) -> (-b^{268, 4}_2 ∧ b^{268, 4}_1 ∧ -b^{268, 4}_0) c in CNF: c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ -p_804 ∨ -b^{268, 4}_2 c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ -p_804 ∨ b^{268, 4}_1 c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ -p_804 ∨ -b^{268, 4}_0 c in DIMACS: 23066 23067 -23068 -804 -23069 0 23066 23067 -23068 -804 23070 0 23066 23067 -23068 -804 -23071 0 c 2+1 --> break c (-b^{268, 3}_2 ∧ b^{268, 3}_1 ∧ -b^{268, 3}_0 ∧ p_804) -> break c in CNF: c b^{268, 3}_2 ∨ -b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ -p_804 ∨ break c in DIMACS: 23066 -23067 23068 -804 1162 0 c 2-1 --> 1 c (-b^{268, 3}_2 ∧ b^{268, 3}_1 ∧ -b^{268, 3}_0 ∧ -p_804) -> (-b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ b^{268, 4}_0) c in CNF: c b^{268, 3}_2 ∨ -b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ p_804 ∨ -b^{268, 4}_2 c b^{268, 3}_2 ∨ -b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ p_804 ∨ -b^{268, 4}_1 c b^{268, 3}_2 ∨ -b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ p_804 ∨ b^{268, 4}_0 c in DIMACS: 23066 -23067 23068 804 -23069 0 23066 -23067 23068 804 -23070 0 23066 -23067 23068 804 23071 0 c 1-1 --> 0 c (-b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ b^{268, 3}_0 ∧ -p_804) -> (-b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ -b^{268, 4}_0) c in CNF: c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ p_804 ∨ -b^{268, 4}_2 c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ p_804 ∨ -b^{268, 4}_1 c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ p_804 ∨ -b^{268, 4}_0 c in DIMACS: 23066 23067 -23068 804 -23069 0 23066 23067 -23068 804 -23070 0 23066 23067 -23068 804 -23071 0 c 0-1 --> -1 c (-b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ -b^{268, 3}_0 ∧ -p_804) -> ( b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ b^{268, 4}_0) c in CNF: c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ p_804 ∨ b^{268, 4}_2 c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ p_804 ∨ -b^{268, 4}_1 c b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ p_804 ∨ b^{268, 4}_0 c in DIMACS: 23066 23067 23068 804 23069 0 23066 23067 23068 804 -23070 0 23066 23067 23068 804 23071 0 c -1-1 --> -2 c ( b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ b^{268, 3}_0 ∧ -p_804) -> ( b^{268, 4}_2 ∧ b^{268, 4}_1 ∧ -b^{268, 4}_0) c in CNF: c -b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ p_804 ∨ b^{268, 4}_2 c -b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ p_804 ∨ b^{268, 4}_1 c -b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ p_804 ∨ -b^{268, 4}_0 c in DIMACS: -23066 23067 -23068 804 23069 0 -23066 23067 -23068 804 23070 0 -23066 23067 -23068 804 -23071 0 c -2-1 --> break c ( b^{268, 3}_2 ∧ b^{268, 3}_1 ∧ -b^{268, 3}_0 ∧ -p_804) -> break c in CNF: c -b^{268, 3}_2 ∨ -b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ p_804 ∨ break c in DIMACS: -23066 -23067 23068 804 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{268, 3}_2 ∧ -b^{268, 3}_1 ∧ -b^{268, 3}_0 ∧ true) c in CNF: c -b^{268, 3}_2 ∨ b^{268, 3}_1 ∨ b^{268, 3}_0 ∨ false c in DIMACS: -23066 23067 23068 0 c 3 does not represent an automaton state. c -(-b^{268, 3}_2 ∧ b^{268, 3}_1 ∧ b^{268, 3}_0 ∧ true) c in CNF: c b^{268, 3}_2 ∨ -b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ false c in DIMACS: 23066 -23067 -23068 0 c -3 does not represent an automaton state. c -( b^{268, 3}_2 ∧ b^{268, 3}_1 ∧ b^{268, 3}_0 ∧ true) c in CNF: c -b^{268, 3}_2 ∨ -b^{268, 3}_1 ∨ -b^{268, 3}_0 ∨ false c in DIMACS: -23066 -23067 -23068 0 c i = 4 c -2+1 --> -1 c ( b^{268, 4}_2 ∧ b^{268, 4}_1 ∧ -b^{268, 4}_0 ∧ p_1072) -> ( b^{268, 5}_2 ∧ -b^{268, 5}_1 ∧ b^{268, 5}_0) c in CNF: c -b^{268, 4}_2 ∨ -b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ -p_1072 ∨ b^{268, 5}_2 c -b^{268, 4}_2 ∨ -b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ -p_1072 ∨ -b^{268, 5}_1 c -b^{268, 4}_2 ∨ -b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ -p_1072 ∨ b^{268, 5}_0 c in DIMACS: -23069 -23070 23071 -1072 23072 0 -23069 -23070 23071 -1072 -23073 0 -23069 -23070 23071 -1072 23074 0 c -1+1 --> 0 c ( b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ b^{268, 4}_0 ∧ p_1072) -> (-b^{268, 5}_2 ∧ -b^{268, 5}_1 ∧ -b^{268, 5}_0) c in CNF: c -b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ -p_1072 ∨ -b^{268, 5}_2 c -b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ -p_1072 ∨ -b^{268, 5}_1 c -b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ -p_1072 ∨ -b^{268, 5}_0 c in DIMACS: -23069 23070 -23071 -1072 -23072 0 -23069 23070 -23071 -1072 -23073 0 -23069 23070 -23071 -1072 -23074 0 c 0+1 --> 1 c (-b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ -b^{268, 4}_0 ∧ p_1072) -> (-b^{268, 5}_2 ∧ -b^{268, 5}_1 ∧ b^{268, 5}_0) c in CNF: c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ -p_1072 ∨ -b^{268, 5}_2 c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ -p_1072 ∨ -b^{268, 5}_1 c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ -p_1072 ∨ b^{268, 5}_0 c in DIMACS: 23069 23070 23071 -1072 -23072 0 23069 23070 23071 -1072 -23073 0 23069 23070 23071 -1072 23074 0 c 1+1 --> 2 c (-b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ b^{268, 4}_0 ∧ p_1072) -> (-b^{268, 5}_2 ∧ b^{268, 5}_1 ∧ -b^{268, 5}_0) c in CNF: c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ -p_1072 ∨ -b^{268, 5}_2 c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ -p_1072 ∨ b^{268, 5}_1 c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ -p_1072 ∨ -b^{268, 5}_0 c in DIMACS: 23069 23070 -23071 -1072 -23072 0 23069 23070 -23071 -1072 23073 0 23069 23070 -23071 -1072 -23074 0 c 2+1 --> break c (-b^{268, 4}_2 ∧ b^{268, 4}_1 ∧ -b^{268, 4}_0 ∧ p_1072) -> break c in CNF: c b^{268, 4}_2 ∨ -b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ -p_1072 ∨ break c in DIMACS: 23069 -23070 23071 -1072 1162 0 c 2-1 --> 1 c (-b^{268, 4}_2 ∧ b^{268, 4}_1 ∧ -b^{268, 4}_0 ∧ -p_1072) -> (-b^{268, 5}_2 ∧ -b^{268, 5}_1 ∧ b^{268, 5}_0) c in CNF: c b^{268, 4}_2 ∨ -b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ p_1072 ∨ -b^{268, 5}_2 c b^{268, 4}_2 ∨ -b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ p_1072 ∨ -b^{268, 5}_1 c b^{268, 4}_2 ∨ -b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ p_1072 ∨ b^{268, 5}_0 c in DIMACS: 23069 -23070 23071 1072 -23072 0 23069 -23070 23071 1072 -23073 0 23069 -23070 23071 1072 23074 0 c 1-1 --> 0 c (-b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ b^{268, 4}_0 ∧ -p_1072) -> (-b^{268, 5}_2 ∧ -b^{268, 5}_1 ∧ -b^{268, 5}_0) c in CNF: c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ p_1072 ∨ -b^{268, 5}_2 c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ p_1072 ∨ -b^{268, 5}_1 c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ p_1072 ∨ -b^{268, 5}_0 c in DIMACS: 23069 23070 -23071 1072 -23072 0 23069 23070 -23071 1072 -23073 0 23069 23070 -23071 1072 -23074 0 c 0-1 --> -1 c (-b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ -b^{268, 4}_0 ∧ -p_1072) -> ( b^{268, 5}_2 ∧ -b^{268, 5}_1 ∧ b^{268, 5}_0) c in CNF: c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ p_1072 ∨ b^{268, 5}_2 c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ p_1072 ∨ -b^{268, 5}_1 c b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ p_1072 ∨ b^{268, 5}_0 c in DIMACS: 23069 23070 23071 1072 23072 0 23069 23070 23071 1072 -23073 0 23069 23070 23071 1072 23074 0 c -1-1 --> -2 c ( b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ b^{268, 4}_0 ∧ -p_1072) -> ( b^{268, 5}_2 ∧ b^{268, 5}_1 ∧ -b^{268, 5}_0) c in CNF: c -b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ p_1072 ∨ b^{268, 5}_2 c -b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ p_1072 ∨ b^{268, 5}_1 c -b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ p_1072 ∨ -b^{268, 5}_0 c in DIMACS: -23069 23070 -23071 1072 23072 0 -23069 23070 -23071 1072 23073 0 -23069 23070 -23071 1072 -23074 0 c -2-1 --> break c ( b^{268, 4}_2 ∧ b^{268, 4}_1 ∧ -b^{268, 4}_0 ∧ -p_1072) -> break c in CNF: c -b^{268, 4}_2 ∨ -b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ p_1072 ∨ break c in DIMACS: -23069 -23070 23071 1072 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{268, 4}_2 ∧ -b^{268, 4}_1 ∧ -b^{268, 4}_0 ∧ true) c in CNF: c -b^{268, 4}_2 ∨ b^{268, 4}_1 ∨ b^{268, 4}_0 ∨ false c in DIMACS: -23069 23070 23071 0 c 3 does not represent an automaton state. c -(-b^{268, 4}_2 ∧ b^{268, 4}_1 ∧ b^{268, 4}_0 ∧ true) c in CNF: c b^{268, 4}_2 ∨ -b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ false c in DIMACS: 23069 -23070 -23071 0 c -3 does not represent an automaton state. c -( b^{268, 4}_2 ∧ b^{268, 4}_1 ∧ b^{268, 4}_0 ∧ true) c in CNF: c -b^{268, 4}_2 ∨ -b^{268, 4}_1 ∨ -b^{268, 4}_0 ∨ false c in DIMACS: -23069 -23070 -23071 0 c INIT for k = 269 c -b^{269, 1}_2 c -b^{269, 1}_1 c -b^{269, 1}_0 c in DIMACS: -23075 0 -23076 0 -23077 0 c Transitions for k = 269 c i = 1 c -2+1 --> -1 c ( b^{269, 1}_2 ∧ b^{269, 1}_1 ∧ -b^{269, 1}_0 ∧ p_269) -> ( b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ b^{269, 2}_0) c in CNF: c -b^{269, 1}_2 ∨ -b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ -p_269 ∨ b^{269, 2}_2 c -b^{269, 1}_2 ∨ -b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ -p_269 ∨ -b^{269, 2}_1 c -b^{269, 1}_2 ∨ -b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ -p_269 ∨ b^{269, 2}_0 c in DIMACS: -23075 -23076 23077 -269 23078 0 -23075 -23076 23077 -269 -23079 0 -23075 -23076 23077 -269 23080 0 c -1+1 --> 0 c ( b^{269, 1}_2 ∧ -b^{269, 1}_1 ∧ b^{269, 1}_0 ∧ p_269) -> (-b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ -b^{269, 2}_0) c in CNF: c -b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ -p_269 ∨ -b^{269, 2}_2 c -b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ -p_269 ∨ -b^{269, 2}_1 c -b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ -p_269 ∨ -b^{269, 2}_0 c in DIMACS: -23075 23076 -23077 -269 -23078 0 -23075 23076 -23077 -269 -23079 0 -23075 23076 -23077 -269 -23080 0 c 0+1 --> 1 c (-b^{269, 1}_2 ∧ -b^{269, 1}_1 ∧ -b^{269, 1}_0 ∧ p_269) -> (-b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ b^{269, 2}_0) c in CNF: c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ -p_269 ∨ -b^{269, 2}_2 c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ -p_269 ∨ -b^{269, 2}_1 c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ -p_269 ∨ b^{269, 2}_0 c in DIMACS: 23075 23076 23077 -269 -23078 0 23075 23076 23077 -269 -23079 0 23075 23076 23077 -269 23080 0 c 1+1 --> 2 c (-b^{269, 1}_2 ∧ -b^{269, 1}_1 ∧ b^{269, 1}_0 ∧ p_269) -> (-b^{269, 2}_2 ∧ b^{269, 2}_1 ∧ -b^{269, 2}_0) c in CNF: c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ -p_269 ∨ -b^{269, 2}_2 c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ -p_269 ∨ b^{269, 2}_1 c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ -p_269 ∨ -b^{269, 2}_0 c in DIMACS: 23075 23076 -23077 -269 -23078 0 23075 23076 -23077 -269 23079 0 23075 23076 -23077 -269 -23080 0 c 2+1 --> break c (-b^{269, 1}_2 ∧ b^{269, 1}_1 ∧ -b^{269, 1}_0 ∧ p_269) -> break c in CNF: c b^{269, 1}_2 ∨ -b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ -p_269 ∨ break c in DIMACS: 23075 -23076 23077 -269 1162 0 c 2-1 --> 1 c (-b^{269, 1}_2 ∧ b^{269, 1}_1 ∧ -b^{269, 1}_0 ∧ -p_269) -> (-b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ b^{269, 2}_0) c in CNF: c b^{269, 1}_2 ∨ -b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ p_269 ∨ -b^{269, 2}_2 c b^{269, 1}_2 ∨ -b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ p_269 ∨ -b^{269, 2}_1 c b^{269, 1}_2 ∨ -b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ p_269 ∨ b^{269, 2}_0 c in DIMACS: 23075 -23076 23077 269 -23078 0 23075 -23076 23077 269 -23079 0 23075 -23076 23077 269 23080 0 c 1-1 --> 0 c (-b^{269, 1}_2 ∧ -b^{269, 1}_1 ∧ b^{269, 1}_0 ∧ -p_269) -> (-b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ -b^{269, 2}_0) c in CNF: c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ p_269 ∨ -b^{269, 2}_2 c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ p_269 ∨ -b^{269, 2}_1 c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ p_269 ∨ -b^{269, 2}_0 c in DIMACS: 23075 23076 -23077 269 -23078 0 23075 23076 -23077 269 -23079 0 23075 23076 -23077 269 -23080 0 c 0-1 --> -1 c (-b^{269, 1}_2 ∧ -b^{269, 1}_1 ∧ -b^{269, 1}_0 ∧ -p_269) -> ( b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ b^{269, 2}_0) c in CNF: c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ p_269 ∨ b^{269, 2}_2 c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ p_269 ∨ -b^{269, 2}_1 c b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ p_269 ∨ b^{269, 2}_0 c in DIMACS: 23075 23076 23077 269 23078 0 23075 23076 23077 269 -23079 0 23075 23076 23077 269 23080 0 c -1-1 --> -2 c ( b^{269, 1}_2 ∧ -b^{269, 1}_1 ∧ b^{269, 1}_0 ∧ -p_269) -> ( b^{269, 2}_2 ∧ b^{269, 2}_1 ∧ -b^{269, 2}_0) c in CNF: c -b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ p_269 ∨ b^{269, 2}_2 c -b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ p_269 ∨ b^{269, 2}_1 c -b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ p_269 ∨ -b^{269, 2}_0 c in DIMACS: -23075 23076 -23077 269 23078 0 -23075 23076 -23077 269 23079 0 -23075 23076 -23077 269 -23080 0 c -2-1 --> break c ( b^{269, 1}_2 ∧ b^{269, 1}_1 ∧ -b^{269, 1}_0 ∧ -p_269) -> break c in CNF: c -b^{269, 1}_2 ∨ -b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ p_269 ∨ break c in DIMACS: -23075 -23076 23077 269 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{269, 1}_2 ∧ -b^{269, 1}_1 ∧ -b^{269, 1}_0 ∧ true) c in CNF: c -b^{269, 1}_2 ∨ b^{269, 1}_1 ∨ b^{269, 1}_0 ∨ false c in DIMACS: -23075 23076 23077 0 c 3 does not represent an automaton state. c -(-b^{269, 1}_2 ∧ b^{269, 1}_1 ∧ b^{269, 1}_0 ∧ true) c in CNF: c b^{269, 1}_2 ∨ -b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ false c in DIMACS: 23075 -23076 -23077 0 c -3 does not represent an automaton state. c -( b^{269, 1}_2 ∧ b^{269, 1}_1 ∧ b^{269, 1}_0 ∧ true) c in CNF: c -b^{269, 1}_2 ∨ -b^{269, 1}_1 ∨ -b^{269, 1}_0 ∨ false c in DIMACS: -23075 -23076 -23077 0 c i = 2 c -2+1 --> -1 c ( b^{269, 2}_2 ∧ b^{269, 2}_1 ∧ -b^{269, 2}_0 ∧ p_538) -> ( b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ b^{269, 3}_0) c in CNF: c -b^{269, 2}_2 ∨ -b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ -p_538 ∨ b^{269, 3}_2 c -b^{269, 2}_2 ∨ -b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ -p_538 ∨ -b^{269, 3}_1 c -b^{269, 2}_2 ∨ -b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ -p_538 ∨ b^{269, 3}_0 c in DIMACS: -23078 -23079 23080 -538 23081 0 -23078 -23079 23080 -538 -23082 0 -23078 -23079 23080 -538 23083 0 c -1+1 --> 0 c ( b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ b^{269, 2}_0 ∧ p_538) -> (-b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ -b^{269, 3}_0) c in CNF: c -b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ -p_538 ∨ -b^{269, 3}_2 c -b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ -p_538 ∨ -b^{269, 3}_1 c -b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ -p_538 ∨ -b^{269, 3}_0 c in DIMACS: -23078 23079 -23080 -538 -23081 0 -23078 23079 -23080 -538 -23082 0 -23078 23079 -23080 -538 -23083 0 c 0+1 --> 1 c (-b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ -b^{269, 2}_0 ∧ p_538) -> (-b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ b^{269, 3}_0) c in CNF: c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ -p_538 ∨ -b^{269, 3}_2 c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ -p_538 ∨ -b^{269, 3}_1 c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ -p_538 ∨ b^{269, 3}_0 c in DIMACS: 23078 23079 23080 -538 -23081 0 23078 23079 23080 -538 -23082 0 23078 23079 23080 -538 23083 0 c 1+1 --> 2 c (-b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ b^{269, 2}_0 ∧ p_538) -> (-b^{269, 3}_2 ∧ b^{269, 3}_1 ∧ -b^{269, 3}_0) c in CNF: c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ -p_538 ∨ -b^{269, 3}_2 c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ -p_538 ∨ b^{269, 3}_1 c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ -p_538 ∨ -b^{269, 3}_0 c in DIMACS: 23078 23079 -23080 -538 -23081 0 23078 23079 -23080 -538 23082 0 23078 23079 -23080 -538 -23083 0 c 2+1 --> break c (-b^{269, 2}_2 ∧ b^{269, 2}_1 ∧ -b^{269, 2}_0 ∧ p_538) -> break c in CNF: c b^{269, 2}_2 ∨ -b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ -p_538 ∨ break c in DIMACS: 23078 -23079 23080 -538 1162 0 c 2-1 --> 1 c (-b^{269, 2}_2 ∧ b^{269, 2}_1 ∧ -b^{269, 2}_0 ∧ -p_538) -> (-b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ b^{269, 3}_0) c in CNF: c b^{269, 2}_2 ∨ -b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ p_538 ∨ -b^{269, 3}_2 c b^{269, 2}_2 ∨ -b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ p_538 ∨ -b^{269, 3}_1 c b^{269, 2}_2 ∨ -b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ p_538 ∨ b^{269, 3}_0 c in DIMACS: 23078 -23079 23080 538 -23081 0 23078 -23079 23080 538 -23082 0 23078 -23079 23080 538 23083 0 c 1-1 --> 0 c (-b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ b^{269, 2}_0 ∧ -p_538) -> (-b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ -b^{269, 3}_0) c in CNF: c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ p_538 ∨ -b^{269, 3}_2 c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ p_538 ∨ -b^{269, 3}_1 c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ p_538 ∨ -b^{269, 3}_0 c in DIMACS: 23078 23079 -23080 538 -23081 0 23078 23079 -23080 538 -23082 0 23078 23079 -23080 538 -23083 0 c 0-1 --> -1 c (-b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ -b^{269, 2}_0 ∧ -p_538) -> ( b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ b^{269, 3}_0) c in CNF: c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ p_538 ∨ b^{269, 3}_2 c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ p_538 ∨ -b^{269, 3}_1 c b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ p_538 ∨ b^{269, 3}_0 c in DIMACS: 23078 23079 23080 538 23081 0 23078 23079 23080 538 -23082 0 23078 23079 23080 538 23083 0 c -1-1 --> -2 c ( b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ b^{269, 2}_0 ∧ -p_538) -> ( b^{269, 3}_2 ∧ b^{269, 3}_1 ∧ -b^{269, 3}_0) c in CNF: c -b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ p_538 ∨ b^{269, 3}_2 c -b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ p_538 ∨ b^{269, 3}_1 c -b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ p_538 ∨ -b^{269, 3}_0 c in DIMACS: -23078 23079 -23080 538 23081 0 -23078 23079 -23080 538 23082 0 -23078 23079 -23080 538 -23083 0 c -2-1 --> break c ( b^{269, 2}_2 ∧ b^{269, 2}_1 ∧ -b^{269, 2}_0 ∧ -p_538) -> break c in CNF: c -b^{269, 2}_2 ∨ -b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ p_538 ∨ break c in DIMACS: -23078 -23079 23080 538 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{269, 2}_2 ∧ -b^{269, 2}_1 ∧ -b^{269, 2}_0 ∧ true) c in CNF: c -b^{269, 2}_2 ∨ b^{269, 2}_1 ∨ b^{269, 2}_0 ∨ false c in DIMACS: -23078 23079 23080 0 c 3 does not represent an automaton state. c -(-b^{269, 2}_2 ∧ b^{269, 2}_1 ∧ b^{269, 2}_0 ∧ true) c in CNF: c b^{269, 2}_2 ∨ -b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ false c in DIMACS: 23078 -23079 -23080 0 c -3 does not represent an automaton state. c -( b^{269, 2}_2 ∧ b^{269, 2}_1 ∧ b^{269, 2}_0 ∧ true) c in CNF: c -b^{269, 2}_2 ∨ -b^{269, 2}_1 ∨ -b^{269, 2}_0 ∨ false c in DIMACS: -23078 -23079 -23080 0 c i = 3 c -2+1 --> -1 c ( b^{269, 3}_2 ∧ b^{269, 3}_1 ∧ -b^{269, 3}_0 ∧ p_807) -> ( b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ b^{269, 4}_0) c in CNF: c -b^{269, 3}_2 ∨ -b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ -p_807 ∨ b^{269, 4}_2 c -b^{269, 3}_2 ∨ -b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ -p_807 ∨ -b^{269, 4}_1 c -b^{269, 3}_2 ∨ -b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ -p_807 ∨ b^{269, 4}_0 c in DIMACS: -23081 -23082 23083 -807 23084 0 -23081 -23082 23083 -807 -23085 0 -23081 -23082 23083 -807 23086 0 c -1+1 --> 0 c ( b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ b^{269, 3}_0 ∧ p_807) -> (-b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ -b^{269, 4}_0) c in CNF: c -b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ -p_807 ∨ -b^{269, 4}_2 c -b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ -p_807 ∨ -b^{269, 4}_1 c -b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ -p_807 ∨ -b^{269, 4}_0 c in DIMACS: -23081 23082 -23083 -807 -23084 0 -23081 23082 -23083 -807 -23085 0 -23081 23082 -23083 -807 -23086 0 c 0+1 --> 1 c (-b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ -b^{269, 3}_0 ∧ p_807) -> (-b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ b^{269, 4}_0) c in CNF: c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ -p_807 ∨ -b^{269, 4}_2 c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ -p_807 ∨ -b^{269, 4}_1 c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ -p_807 ∨ b^{269, 4}_0 c in DIMACS: 23081 23082 23083 -807 -23084 0 23081 23082 23083 -807 -23085 0 23081 23082 23083 -807 23086 0 c 1+1 --> 2 c (-b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ b^{269, 3}_0 ∧ p_807) -> (-b^{269, 4}_2 ∧ b^{269, 4}_1 ∧ -b^{269, 4}_0) c in CNF: c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ -p_807 ∨ -b^{269, 4}_2 c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ -p_807 ∨ b^{269, 4}_1 c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ -p_807 ∨ -b^{269, 4}_0 c in DIMACS: 23081 23082 -23083 -807 -23084 0 23081 23082 -23083 -807 23085 0 23081 23082 -23083 -807 -23086 0 c 2+1 --> break c (-b^{269, 3}_2 ∧ b^{269, 3}_1 ∧ -b^{269, 3}_0 ∧ p_807) -> break c in CNF: c b^{269, 3}_2 ∨ -b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ -p_807 ∨ break c in DIMACS: 23081 -23082 23083 -807 1162 0 c 2-1 --> 1 c (-b^{269, 3}_2 ∧ b^{269, 3}_1 ∧ -b^{269, 3}_0 ∧ -p_807) -> (-b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ b^{269, 4}_0) c in CNF: c b^{269, 3}_2 ∨ -b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ p_807 ∨ -b^{269, 4}_2 c b^{269, 3}_2 ∨ -b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ p_807 ∨ -b^{269, 4}_1 c b^{269, 3}_2 ∨ -b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ p_807 ∨ b^{269, 4}_0 c in DIMACS: 23081 -23082 23083 807 -23084 0 23081 -23082 23083 807 -23085 0 23081 -23082 23083 807 23086 0 c 1-1 --> 0 c (-b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ b^{269, 3}_0 ∧ -p_807) -> (-b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ -b^{269, 4}_0) c in CNF: c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ p_807 ∨ -b^{269, 4}_2 c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ p_807 ∨ -b^{269, 4}_1 c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ p_807 ∨ -b^{269, 4}_0 c in DIMACS: 23081 23082 -23083 807 -23084 0 23081 23082 -23083 807 -23085 0 23081 23082 -23083 807 -23086 0 c 0-1 --> -1 c (-b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ -b^{269, 3}_0 ∧ -p_807) -> ( b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ b^{269, 4}_0) c in CNF: c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ p_807 ∨ b^{269, 4}_2 c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ p_807 ∨ -b^{269, 4}_1 c b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ p_807 ∨ b^{269, 4}_0 c in DIMACS: 23081 23082 23083 807 23084 0 23081 23082 23083 807 -23085 0 23081 23082 23083 807 23086 0 c -1-1 --> -2 c ( b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ b^{269, 3}_0 ∧ -p_807) -> ( b^{269, 4}_2 ∧ b^{269, 4}_1 ∧ -b^{269, 4}_0) c in CNF: c -b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ p_807 ∨ b^{269, 4}_2 c -b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ p_807 ∨ b^{269, 4}_1 c -b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ p_807 ∨ -b^{269, 4}_0 c in DIMACS: -23081 23082 -23083 807 23084 0 -23081 23082 -23083 807 23085 0 -23081 23082 -23083 807 -23086 0 c -2-1 --> break c ( b^{269, 3}_2 ∧ b^{269, 3}_1 ∧ -b^{269, 3}_0 ∧ -p_807) -> break c in CNF: c -b^{269, 3}_2 ∨ -b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ p_807 ∨ break c in DIMACS: -23081 -23082 23083 807 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{269, 3}_2 ∧ -b^{269, 3}_1 ∧ -b^{269, 3}_0 ∧ true) c in CNF: c -b^{269, 3}_2 ∨ b^{269, 3}_1 ∨ b^{269, 3}_0 ∨ false c in DIMACS: -23081 23082 23083 0 c 3 does not represent an automaton state. c -(-b^{269, 3}_2 ∧ b^{269, 3}_1 ∧ b^{269, 3}_0 ∧ true) c in CNF: c b^{269, 3}_2 ∨ -b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ false c in DIMACS: 23081 -23082 -23083 0 c -3 does not represent an automaton state. c -( b^{269, 3}_2 ∧ b^{269, 3}_1 ∧ b^{269, 3}_0 ∧ true) c in CNF: c -b^{269, 3}_2 ∨ -b^{269, 3}_1 ∨ -b^{269, 3}_0 ∨ false c in DIMACS: -23081 -23082 -23083 0 c i = 4 c -2+1 --> -1 c ( b^{269, 4}_2 ∧ b^{269, 4}_1 ∧ -b^{269, 4}_0 ∧ p_1076) -> ( b^{269, 5}_2 ∧ -b^{269, 5}_1 ∧ b^{269, 5}_0) c in CNF: c -b^{269, 4}_2 ∨ -b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ -p_1076 ∨ b^{269, 5}_2 c -b^{269, 4}_2 ∨ -b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ -p_1076 ∨ -b^{269, 5}_1 c -b^{269, 4}_2 ∨ -b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ -p_1076 ∨ b^{269, 5}_0 c in DIMACS: -23084 -23085 23086 -1076 23087 0 -23084 -23085 23086 -1076 -23088 0 -23084 -23085 23086 -1076 23089 0 c -1+1 --> 0 c ( b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ b^{269, 4}_0 ∧ p_1076) -> (-b^{269, 5}_2 ∧ -b^{269, 5}_1 ∧ -b^{269, 5}_0) c in CNF: c -b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ -p_1076 ∨ -b^{269, 5}_2 c -b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ -p_1076 ∨ -b^{269, 5}_1 c -b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ -p_1076 ∨ -b^{269, 5}_0 c in DIMACS: -23084 23085 -23086 -1076 -23087 0 -23084 23085 -23086 -1076 -23088 0 -23084 23085 -23086 -1076 -23089 0 c 0+1 --> 1 c (-b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ -b^{269, 4}_0 ∧ p_1076) -> (-b^{269, 5}_2 ∧ -b^{269, 5}_1 ∧ b^{269, 5}_0) c in CNF: c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ -p_1076 ∨ -b^{269, 5}_2 c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ -p_1076 ∨ -b^{269, 5}_1 c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ -p_1076 ∨ b^{269, 5}_0 c in DIMACS: 23084 23085 23086 -1076 -23087 0 23084 23085 23086 -1076 -23088 0 23084 23085 23086 -1076 23089 0 c 1+1 --> 2 c (-b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ b^{269, 4}_0 ∧ p_1076) -> (-b^{269, 5}_2 ∧ b^{269, 5}_1 ∧ -b^{269, 5}_0) c in CNF: c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ -p_1076 ∨ -b^{269, 5}_2 c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ -p_1076 ∨ b^{269, 5}_1 c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ -p_1076 ∨ -b^{269, 5}_0 c in DIMACS: 23084 23085 -23086 -1076 -23087 0 23084 23085 -23086 -1076 23088 0 23084 23085 -23086 -1076 -23089 0 c 2+1 --> break c (-b^{269, 4}_2 ∧ b^{269, 4}_1 ∧ -b^{269, 4}_0 ∧ p_1076) -> break c in CNF: c b^{269, 4}_2 ∨ -b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ -p_1076 ∨ break c in DIMACS: 23084 -23085 23086 -1076 1162 0 c 2-1 --> 1 c (-b^{269, 4}_2 ∧ b^{269, 4}_1 ∧ -b^{269, 4}_0 ∧ -p_1076) -> (-b^{269, 5}_2 ∧ -b^{269, 5}_1 ∧ b^{269, 5}_0) c in CNF: c b^{269, 4}_2 ∨ -b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ p_1076 ∨ -b^{269, 5}_2 c b^{269, 4}_2 ∨ -b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ p_1076 ∨ -b^{269, 5}_1 c b^{269, 4}_2 ∨ -b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ p_1076 ∨ b^{269, 5}_0 c in DIMACS: 23084 -23085 23086 1076 -23087 0 23084 -23085 23086 1076 -23088 0 23084 -23085 23086 1076 23089 0 c 1-1 --> 0 c (-b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ b^{269, 4}_0 ∧ -p_1076) -> (-b^{269, 5}_2 ∧ -b^{269, 5}_1 ∧ -b^{269, 5}_0) c in CNF: c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ p_1076 ∨ -b^{269, 5}_2 c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ p_1076 ∨ -b^{269, 5}_1 c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ p_1076 ∨ -b^{269, 5}_0 c in DIMACS: 23084 23085 -23086 1076 -23087 0 23084 23085 -23086 1076 -23088 0 23084 23085 -23086 1076 -23089 0 c 0-1 --> -1 c (-b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ -b^{269, 4}_0 ∧ -p_1076) -> ( b^{269, 5}_2 ∧ -b^{269, 5}_1 ∧ b^{269, 5}_0) c in CNF: c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ p_1076 ∨ b^{269, 5}_2 c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ p_1076 ∨ -b^{269, 5}_1 c b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ p_1076 ∨ b^{269, 5}_0 c in DIMACS: 23084 23085 23086 1076 23087 0 23084 23085 23086 1076 -23088 0 23084 23085 23086 1076 23089 0 c -1-1 --> -2 c ( b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ b^{269, 4}_0 ∧ -p_1076) -> ( b^{269, 5}_2 ∧ b^{269, 5}_1 ∧ -b^{269, 5}_0) c in CNF: c -b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ p_1076 ∨ b^{269, 5}_2 c -b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ p_1076 ∨ b^{269, 5}_1 c -b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ p_1076 ∨ -b^{269, 5}_0 c in DIMACS: -23084 23085 -23086 1076 23087 0 -23084 23085 -23086 1076 23088 0 -23084 23085 -23086 1076 -23089 0 c -2-1 --> break c ( b^{269, 4}_2 ∧ b^{269, 4}_1 ∧ -b^{269, 4}_0 ∧ -p_1076) -> break c in CNF: c -b^{269, 4}_2 ∨ -b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ p_1076 ∨ break c in DIMACS: -23084 -23085 23086 1076 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{269, 4}_2 ∧ -b^{269, 4}_1 ∧ -b^{269, 4}_0 ∧ true) c in CNF: c -b^{269, 4}_2 ∨ b^{269, 4}_1 ∨ b^{269, 4}_0 ∨ false c in DIMACS: -23084 23085 23086 0 c 3 does not represent an automaton state. c -(-b^{269, 4}_2 ∧ b^{269, 4}_1 ∧ b^{269, 4}_0 ∧ true) c in CNF: c b^{269, 4}_2 ∨ -b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ false c in DIMACS: 23084 -23085 -23086 0 c -3 does not represent an automaton state. c -( b^{269, 4}_2 ∧ b^{269, 4}_1 ∧ b^{269, 4}_0 ∧ true) c in CNF: c -b^{269, 4}_2 ∨ -b^{269, 4}_1 ∨ -b^{269, 4}_0 ∨ false c in DIMACS: -23084 -23085 -23086 0 c INIT for k = 270 c -b^{270, 1}_2 c -b^{270, 1}_1 c -b^{270, 1}_0 c in DIMACS: -23090 0 -23091 0 -23092 0 c Transitions for k = 270 c i = 1 c -2+1 --> -1 c ( b^{270, 1}_2 ∧ b^{270, 1}_1 ∧ -b^{270, 1}_0 ∧ p_270) -> ( b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ b^{270, 2}_0) c in CNF: c -b^{270, 1}_2 ∨ -b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ -p_270 ∨ b^{270, 2}_2 c -b^{270, 1}_2 ∨ -b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ -p_270 ∨ -b^{270, 2}_1 c -b^{270, 1}_2 ∨ -b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ -p_270 ∨ b^{270, 2}_0 c in DIMACS: -23090 -23091 23092 -270 23093 0 -23090 -23091 23092 -270 -23094 0 -23090 -23091 23092 -270 23095 0 c -1+1 --> 0 c ( b^{270, 1}_2 ∧ -b^{270, 1}_1 ∧ b^{270, 1}_0 ∧ p_270) -> (-b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ -b^{270, 2}_0) c in CNF: c -b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ -p_270 ∨ -b^{270, 2}_2 c -b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ -p_270 ∨ -b^{270, 2}_1 c -b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ -p_270 ∨ -b^{270, 2}_0 c in DIMACS: -23090 23091 -23092 -270 -23093 0 -23090 23091 -23092 -270 -23094 0 -23090 23091 -23092 -270 -23095 0 c 0+1 --> 1 c (-b^{270, 1}_2 ∧ -b^{270, 1}_1 ∧ -b^{270, 1}_0 ∧ p_270) -> (-b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ b^{270, 2}_0) c in CNF: c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ -p_270 ∨ -b^{270, 2}_2 c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ -p_270 ∨ -b^{270, 2}_1 c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ -p_270 ∨ b^{270, 2}_0 c in DIMACS: 23090 23091 23092 -270 -23093 0 23090 23091 23092 -270 -23094 0 23090 23091 23092 -270 23095 0 c 1+1 --> 2 c (-b^{270, 1}_2 ∧ -b^{270, 1}_1 ∧ b^{270, 1}_0 ∧ p_270) -> (-b^{270, 2}_2 ∧ b^{270, 2}_1 ∧ -b^{270, 2}_0) c in CNF: c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ -p_270 ∨ -b^{270, 2}_2 c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ -p_270 ∨ b^{270, 2}_1 c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ -p_270 ∨ -b^{270, 2}_0 c in DIMACS: 23090 23091 -23092 -270 -23093 0 23090 23091 -23092 -270 23094 0 23090 23091 -23092 -270 -23095 0 c 2+1 --> break c (-b^{270, 1}_2 ∧ b^{270, 1}_1 ∧ -b^{270, 1}_0 ∧ p_270) -> break c in CNF: c b^{270, 1}_2 ∨ -b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ -p_270 ∨ break c in DIMACS: 23090 -23091 23092 -270 1162 0 c 2-1 --> 1 c (-b^{270, 1}_2 ∧ b^{270, 1}_1 ∧ -b^{270, 1}_0 ∧ -p_270) -> (-b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ b^{270, 2}_0) c in CNF: c b^{270, 1}_2 ∨ -b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ p_270 ∨ -b^{270, 2}_2 c b^{270, 1}_2 ∨ -b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ p_270 ∨ -b^{270, 2}_1 c b^{270, 1}_2 ∨ -b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ p_270 ∨ b^{270, 2}_0 c in DIMACS: 23090 -23091 23092 270 -23093 0 23090 -23091 23092 270 -23094 0 23090 -23091 23092 270 23095 0 c 1-1 --> 0 c (-b^{270, 1}_2 ∧ -b^{270, 1}_1 ∧ b^{270, 1}_0 ∧ -p_270) -> (-b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ -b^{270, 2}_0) c in CNF: c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ p_270 ∨ -b^{270, 2}_2 c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ p_270 ∨ -b^{270, 2}_1 c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ p_270 ∨ -b^{270, 2}_0 c in DIMACS: 23090 23091 -23092 270 -23093 0 23090 23091 -23092 270 -23094 0 23090 23091 -23092 270 -23095 0 c 0-1 --> -1 c (-b^{270, 1}_2 ∧ -b^{270, 1}_1 ∧ -b^{270, 1}_0 ∧ -p_270) -> ( b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ b^{270, 2}_0) c in CNF: c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ p_270 ∨ b^{270, 2}_2 c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ p_270 ∨ -b^{270, 2}_1 c b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ p_270 ∨ b^{270, 2}_0 c in DIMACS: 23090 23091 23092 270 23093 0 23090 23091 23092 270 -23094 0 23090 23091 23092 270 23095 0 c -1-1 --> -2 c ( b^{270, 1}_2 ∧ -b^{270, 1}_1 ∧ b^{270, 1}_0 ∧ -p_270) -> ( b^{270, 2}_2 ∧ b^{270, 2}_1 ∧ -b^{270, 2}_0) c in CNF: c -b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ p_270 ∨ b^{270, 2}_2 c -b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ p_270 ∨ b^{270, 2}_1 c -b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ p_270 ∨ -b^{270, 2}_0 c in DIMACS: -23090 23091 -23092 270 23093 0 -23090 23091 -23092 270 23094 0 -23090 23091 -23092 270 -23095 0 c -2-1 --> break c ( b^{270, 1}_2 ∧ b^{270, 1}_1 ∧ -b^{270, 1}_0 ∧ -p_270) -> break c in CNF: c -b^{270, 1}_2 ∨ -b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ p_270 ∨ break c in DIMACS: -23090 -23091 23092 270 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{270, 1}_2 ∧ -b^{270, 1}_1 ∧ -b^{270, 1}_0 ∧ true) c in CNF: c -b^{270, 1}_2 ∨ b^{270, 1}_1 ∨ b^{270, 1}_0 ∨ false c in DIMACS: -23090 23091 23092 0 c 3 does not represent an automaton state. c -(-b^{270, 1}_2 ∧ b^{270, 1}_1 ∧ b^{270, 1}_0 ∧ true) c in CNF: c b^{270, 1}_2 ∨ -b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ false c in DIMACS: 23090 -23091 -23092 0 c -3 does not represent an automaton state. c -( b^{270, 1}_2 ∧ b^{270, 1}_1 ∧ b^{270, 1}_0 ∧ true) c in CNF: c -b^{270, 1}_2 ∨ -b^{270, 1}_1 ∨ -b^{270, 1}_0 ∨ false c in DIMACS: -23090 -23091 -23092 0 c i = 2 c -2+1 --> -1 c ( b^{270, 2}_2 ∧ b^{270, 2}_1 ∧ -b^{270, 2}_0 ∧ p_540) -> ( b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ b^{270, 3}_0) c in CNF: c -b^{270, 2}_2 ∨ -b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ -p_540 ∨ b^{270, 3}_2 c -b^{270, 2}_2 ∨ -b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ -p_540 ∨ -b^{270, 3}_1 c -b^{270, 2}_2 ∨ -b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ -p_540 ∨ b^{270, 3}_0 c in DIMACS: -23093 -23094 23095 -540 23096 0 -23093 -23094 23095 -540 -23097 0 -23093 -23094 23095 -540 23098 0 c -1+1 --> 0 c ( b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ b^{270, 2}_0 ∧ p_540) -> (-b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ -b^{270, 3}_0) c in CNF: c -b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ -p_540 ∨ -b^{270, 3}_2 c -b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ -p_540 ∨ -b^{270, 3}_1 c -b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ -p_540 ∨ -b^{270, 3}_0 c in DIMACS: -23093 23094 -23095 -540 -23096 0 -23093 23094 -23095 -540 -23097 0 -23093 23094 -23095 -540 -23098 0 c 0+1 --> 1 c (-b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ -b^{270, 2}_0 ∧ p_540) -> (-b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ b^{270, 3}_0) c in CNF: c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ -p_540 ∨ -b^{270, 3}_2 c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ -p_540 ∨ -b^{270, 3}_1 c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ -p_540 ∨ b^{270, 3}_0 c in DIMACS: 23093 23094 23095 -540 -23096 0 23093 23094 23095 -540 -23097 0 23093 23094 23095 -540 23098 0 c 1+1 --> 2 c (-b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ b^{270, 2}_0 ∧ p_540) -> (-b^{270, 3}_2 ∧ b^{270, 3}_1 ∧ -b^{270, 3}_0) c in CNF: c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ -p_540 ∨ -b^{270, 3}_2 c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ -p_540 ∨ b^{270, 3}_1 c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ -p_540 ∨ -b^{270, 3}_0 c in DIMACS: 23093 23094 -23095 -540 -23096 0 23093 23094 -23095 -540 23097 0 23093 23094 -23095 -540 -23098 0 c 2+1 --> break c (-b^{270, 2}_2 ∧ b^{270, 2}_1 ∧ -b^{270, 2}_0 ∧ p_540) -> break c in CNF: c b^{270, 2}_2 ∨ -b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ -p_540 ∨ break c in DIMACS: 23093 -23094 23095 -540 1162 0 c 2-1 --> 1 c (-b^{270, 2}_2 ∧ b^{270, 2}_1 ∧ -b^{270, 2}_0 ∧ -p_540) -> (-b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ b^{270, 3}_0) c in CNF: c b^{270, 2}_2 ∨ -b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ p_540 ∨ -b^{270, 3}_2 c b^{270, 2}_2 ∨ -b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ p_540 ∨ -b^{270, 3}_1 c b^{270, 2}_2 ∨ -b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ p_540 ∨ b^{270, 3}_0 c in DIMACS: 23093 -23094 23095 540 -23096 0 23093 -23094 23095 540 -23097 0 23093 -23094 23095 540 23098 0 c 1-1 --> 0 c (-b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ b^{270, 2}_0 ∧ -p_540) -> (-b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ -b^{270, 3}_0) c in CNF: c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ p_540 ∨ -b^{270, 3}_2 c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ p_540 ∨ -b^{270, 3}_1 c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ p_540 ∨ -b^{270, 3}_0 c in DIMACS: 23093 23094 -23095 540 -23096 0 23093 23094 -23095 540 -23097 0 23093 23094 -23095 540 -23098 0 c 0-1 --> -1 c (-b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ -b^{270, 2}_0 ∧ -p_540) -> ( b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ b^{270, 3}_0) c in CNF: c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ p_540 ∨ b^{270, 3}_2 c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ p_540 ∨ -b^{270, 3}_1 c b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ p_540 ∨ b^{270, 3}_0 c in DIMACS: 23093 23094 23095 540 23096 0 23093 23094 23095 540 -23097 0 23093 23094 23095 540 23098 0 c -1-1 --> -2 c ( b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ b^{270, 2}_0 ∧ -p_540) -> ( b^{270, 3}_2 ∧ b^{270, 3}_1 ∧ -b^{270, 3}_0) c in CNF: c -b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ p_540 ∨ b^{270, 3}_2 c -b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ p_540 ∨ b^{270, 3}_1 c -b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ p_540 ∨ -b^{270, 3}_0 c in DIMACS: -23093 23094 -23095 540 23096 0 -23093 23094 -23095 540 23097 0 -23093 23094 -23095 540 -23098 0 c -2-1 --> break c ( b^{270, 2}_2 ∧ b^{270, 2}_1 ∧ -b^{270, 2}_0 ∧ -p_540) -> break c in CNF: c -b^{270, 2}_2 ∨ -b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ p_540 ∨ break c in DIMACS: -23093 -23094 23095 540 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{270, 2}_2 ∧ -b^{270, 2}_1 ∧ -b^{270, 2}_0 ∧ true) c in CNF: c -b^{270, 2}_2 ∨ b^{270, 2}_1 ∨ b^{270, 2}_0 ∨ false c in DIMACS: -23093 23094 23095 0 c 3 does not represent an automaton state. c -(-b^{270, 2}_2 ∧ b^{270, 2}_1 ∧ b^{270, 2}_0 ∧ true) c in CNF: c b^{270, 2}_2 ∨ -b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ false c in DIMACS: 23093 -23094 -23095 0 c -3 does not represent an automaton state. c -( b^{270, 2}_2 ∧ b^{270, 2}_1 ∧ b^{270, 2}_0 ∧ true) c in CNF: c -b^{270, 2}_2 ∨ -b^{270, 2}_1 ∨ -b^{270, 2}_0 ∨ false c in DIMACS: -23093 -23094 -23095 0 c i = 3 c -2+1 --> -1 c ( b^{270, 3}_2 ∧ b^{270, 3}_1 ∧ -b^{270, 3}_0 ∧ p_810) -> ( b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ b^{270, 4}_0) c in CNF: c -b^{270, 3}_2 ∨ -b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ -p_810 ∨ b^{270, 4}_2 c -b^{270, 3}_2 ∨ -b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ -p_810 ∨ -b^{270, 4}_1 c -b^{270, 3}_2 ∨ -b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ -p_810 ∨ b^{270, 4}_0 c in DIMACS: -23096 -23097 23098 -810 23099 0 -23096 -23097 23098 -810 -23100 0 -23096 -23097 23098 -810 23101 0 c -1+1 --> 0 c ( b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ b^{270, 3}_0 ∧ p_810) -> (-b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ -b^{270, 4}_0) c in CNF: c -b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ -p_810 ∨ -b^{270, 4}_2 c -b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ -p_810 ∨ -b^{270, 4}_1 c -b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ -p_810 ∨ -b^{270, 4}_0 c in DIMACS: -23096 23097 -23098 -810 -23099 0 -23096 23097 -23098 -810 -23100 0 -23096 23097 -23098 -810 -23101 0 c 0+1 --> 1 c (-b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ -b^{270, 3}_0 ∧ p_810) -> (-b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ b^{270, 4}_0) c in CNF: c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ -p_810 ∨ -b^{270, 4}_2 c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ -p_810 ∨ -b^{270, 4}_1 c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ -p_810 ∨ b^{270, 4}_0 c in DIMACS: 23096 23097 23098 -810 -23099 0 23096 23097 23098 -810 -23100 0 23096 23097 23098 -810 23101 0 c 1+1 --> 2 c (-b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ b^{270, 3}_0 ∧ p_810) -> (-b^{270, 4}_2 ∧ b^{270, 4}_1 ∧ -b^{270, 4}_0) c in CNF: c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ -p_810 ∨ -b^{270, 4}_2 c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ -p_810 ∨ b^{270, 4}_1 c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ -p_810 ∨ -b^{270, 4}_0 c in DIMACS: 23096 23097 -23098 -810 -23099 0 23096 23097 -23098 -810 23100 0 23096 23097 -23098 -810 -23101 0 c 2+1 --> break c (-b^{270, 3}_2 ∧ b^{270, 3}_1 ∧ -b^{270, 3}_0 ∧ p_810) -> break c in CNF: c b^{270, 3}_2 ∨ -b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ -p_810 ∨ break c in DIMACS: 23096 -23097 23098 -810 1162 0 c 2-1 --> 1 c (-b^{270, 3}_2 ∧ b^{270, 3}_1 ∧ -b^{270, 3}_0 ∧ -p_810) -> (-b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ b^{270, 4}_0) c in CNF: c b^{270, 3}_2 ∨ -b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ p_810 ∨ -b^{270, 4}_2 c b^{270, 3}_2 ∨ -b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ p_810 ∨ -b^{270, 4}_1 c b^{270, 3}_2 ∨ -b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ p_810 ∨ b^{270, 4}_0 c in DIMACS: 23096 -23097 23098 810 -23099 0 23096 -23097 23098 810 -23100 0 23096 -23097 23098 810 23101 0 c 1-1 --> 0 c (-b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ b^{270, 3}_0 ∧ -p_810) -> (-b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ -b^{270, 4}_0) c in CNF: c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ p_810 ∨ -b^{270, 4}_2 c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ p_810 ∨ -b^{270, 4}_1 c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ p_810 ∨ -b^{270, 4}_0 c in DIMACS: 23096 23097 -23098 810 -23099 0 23096 23097 -23098 810 -23100 0 23096 23097 -23098 810 -23101 0 c 0-1 --> -1 c (-b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ -b^{270, 3}_0 ∧ -p_810) -> ( b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ b^{270, 4}_0) c in CNF: c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ p_810 ∨ b^{270, 4}_2 c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ p_810 ∨ -b^{270, 4}_1 c b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ p_810 ∨ b^{270, 4}_0 c in DIMACS: 23096 23097 23098 810 23099 0 23096 23097 23098 810 -23100 0 23096 23097 23098 810 23101 0 c -1-1 --> -2 c ( b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ b^{270, 3}_0 ∧ -p_810) -> ( b^{270, 4}_2 ∧ b^{270, 4}_1 ∧ -b^{270, 4}_0) c in CNF: c -b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ p_810 ∨ b^{270, 4}_2 c -b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ p_810 ∨ b^{270, 4}_1 c -b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ p_810 ∨ -b^{270, 4}_0 c in DIMACS: -23096 23097 -23098 810 23099 0 -23096 23097 -23098 810 23100 0 -23096 23097 -23098 810 -23101 0 c -2-1 --> break c ( b^{270, 3}_2 ∧ b^{270, 3}_1 ∧ -b^{270, 3}_0 ∧ -p_810) -> break c in CNF: c -b^{270, 3}_2 ∨ -b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ p_810 ∨ break c in DIMACS: -23096 -23097 23098 810 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{270, 3}_2 ∧ -b^{270, 3}_1 ∧ -b^{270, 3}_0 ∧ true) c in CNF: c -b^{270, 3}_2 ∨ b^{270, 3}_1 ∨ b^{270, 3}_0 ∨ false c in DIMACS: -23096 23097 23098 0 c 3 does not represent an automaton state. c -(-b^{270, 3}_2 ∧ b^{270, 3}_1 ∧ b^{270, 3}_0 ∧ true) c in CNF: c b^{270, 3}_2 ∨ -b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ false c in DIMACS: 23096 -23097 -23098 0 c -3 does not represent an automaton state. c -( b^{270, 3}_2 ∧ b^{270, 3}_1 ∧ b^{270, 3}_0 ∧ true) c in CNF: c -b^{270, 3}_2 ∨ -b^{270, 3}_1 ∨ -b^{270, 3}_0 ∨ false c in DIMACS: -23096 -23097 -23098 0 c i = 4 c -2+1 --> -1 c ( b^{270, 4}_2 ∧ b^{270, 4}_1 ∧ -b^{270, 4}_0 ∧ p_1080) -> ( b^{270, 5}_2 ∧ -b^{270, 5}_1 ∧ b^{270, 5}_0) c in CNF: c -b^{270, 4}_2 ∨ -b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ -p_1080 ∨ b^{270, 5}_2 c -b^{270, 4}_2 ∨ -b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ -p_1080 ∨ -b^{270, 5}_1 c -b^{270, 4}_2 ∨ -b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ -p_1080 ∨ b^{270, 5}_0 c in DIMACS: -23099 -23100 23101 -1080 23102 0 -23099 -23100 23101 -1080 -23103 0 -23099 -23100 23101 -1080 23104 0 c -1+1 --> 0 c ( b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ b^{270, 4}_0 ∧ p_1080) -> (-b^{270, 5}_2 ∧ -b^{270, 5}_1 ∧ -b^{270, 5}_0) c in CNF: c -b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ -p_1080 ∨ -b^{270, 5}_2 c -b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ -p_1080 ∨ -b^{270, 5}_1 c -b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ -p_1080 ∨ -b^{270, 5}_0 c in DIMACS: -23099 23100 -23101 -1080 -23102 0 -23099 23100 -23101 -1080 -23103 0 -23099 23100 -23101 -1080 -23104 0 c 0+1 --> 1 c (-b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ -b^{270, 4}_0 ∧ p_1080) -> (-b^{270, 5}_2 ∧ -b^{270, 5}_1 ∧ b^{270, 5}_0) c in CNF: c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ -p_1080 ∨ -b^{270, 5}_2 c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ -p_1080 ∨ -b^{270, 5}_1 c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ -p_1080 ∨ b^{270, 5}_0 c in DIMACS: 23099 23100 23101 -1080 -23102 0 23099 23100 23101 -1080 -23103 0 23099 23100 23101 -1080 23104 0 c 1+1 --> 2 c (-b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ b^{270, 4}_0 ∧ p_1080) -> (-b^{270, 5}_2 ∧ b^{270, 5}_1 ∧ -b^{270, 5}_0) c in CNF: c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ -p_1080 ∨ -b^{270, 5}_2 c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ -p_1080 ∨ b^{270, 5}_1 c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ -p_1080 ∨ -b^{270, 5}_0 c in DIMACS: 23099 23100 -23101 -1080 -23102 0 23099 23100 -23101 -1080 23103 0 23099 23100 -23101 -1080 -23104 0 c 2+1 --> break c (-b^{270, 4}_2 ∧ b^{270, 4}_1 ∧ -b^{270, 4}_0 ∧ p_1080) -> break c in CNF: c b^{270, 4}_2 ∨ -b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ -p_1080 ∨ break c in DIMACS: 23099 -23100 23101 -1080 1162 0 c 2-1 --> 1 c (-b^{270, 4}_2 ∧ b^{270, 4}_1 ∧ -b^{270, 4}_0 ∧ -p_1080) -> (-b^{270, 5}_2 ∧ -b^{270, 5}_1 ∧ b^{270, 5}_0) c in CNF: c b^{270, 4}_2 ∨ -b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ p_1080 ∨ -b^{270, 5}_2 c b^{270, 4}_2 ∨ -b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ p_1080 ∨ -b^{270, 5}_1 c b^{270, 4}_2 ∨ -b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ p_1080 ∨ b^{270, 5}_0 c in DIMACS: 23099 -23100 23101 1080 -23102 0 23099 -23100 23101 1080 -23103 0 23099 -23100 23101 1080 23104 0 c 1-1 --> 0 c (-b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ b^{270, 4}_0 ∧ -p_1080) -> (-b^{270, 5}_2 ∧ -b^{270, 5}_1 ∧ -b^{270, 5}_0) c in CNF: c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ p_1080 ∨ -b^{270, 5}_2 c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ p_1080 ∨ -b^{270, 5}_1 c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ p_1080 ∨ -b^{270, 5}_0 c in DIMACS: 23099 23100 -23101 1080 -23102 0 23099 23100 -23101 1080 -23103 0 23099 23100 -23101 1080 -23104 0 c 0-1 --> -1 c (-b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ -b^{270, 4}_0 ∧ -p_1080) -> ( b^{270, 5}_2 ∧ -b^{270, 5}_1 ∧ b^{270, 5}_0) c in CNF: c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ p_1080 ∨ b^{270, 5}_2 c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ p_1080 ∨ -b^{270, 5}_1 c b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ p_1080 ∨ b^{270, 5}_0 c in DIMACS: 23099 23100 23101 1080 23102 0 23099 23100 23101 1080 -23103 0 23099 23100 23101 1080 23104 0 c -1-1 --> -2 c ( b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ b^{270, 4}_0 ∧ -p_1080) -> ( b^{270, 5}_2 ∧ b^{270, 5}_1 ∧ -b^{270, 5}_0) c in CNF: c -b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ p_1080 ∨ b^{270, 5}_2 c -b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ p_1080 ∨ b^{270, 5}_1 c -b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ p_1080 ∨ -b^{270, 5}_0 c in DIMACS: -23099 23100 -23101 1080 23102 0 -23099 23100 -23101 1080 23103 0 -23099 23100 -23101 1080 -23104 0 c -2-1 --> break c ( b^{270, 4}_2 ∧ b^{270, 4}_1 ∧ -b^{270, 4}_0 ∧ -p_1080) -> break c in CNF: c -b^{270, 4}_2 ∨ -b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ p_1080 ∨ break c in DIMACS: -23099 -23100 23101 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{270, 4}_2 ∧ -b^{270, 4}_1 ∧ -b^{270, 4}_0 ∧ true) c in CNF: c -b^{270, 4}_2 ∨ b^{270, 4}_1 ∨ b^{270, 4}_0 ∨ false c in DIMACS: -23099 23100 23101 0 c 3 does not represent an automaton state. c -(-b^{270, 4}_2 ∧ b^{270, 4}_1 ∧ b^{270, 4}_0 ∧ true) c in CNF: c b^{270, 4}_2 ∨ -b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ false c in DIMACS: 23099 -23100 -23101 0 c -3 does not represent an automaton state. c -( b^{270, 4}_2 ∧ b^{270, 4}_1 ∧ b^{270, 4}_0 ∧ true) c in CNF: c -b^{270, 4}_2 ∨ -b^{270, 4}_1 ∨ -b^{270, 4}_0 ∨ false c in DIMACS: -23099 -23100 -23101 0 c INIT for k = 271 c -b^{271, 1}_2 c -b^{271, 1}_1 c -b^{271, 1}_0 c in DIMACS: -23105 0 -23106 0 -23107 0 c Transitions for k = 271 c i = 1 c -2+1 --> -1 c ( b^{271, 1}_2 ∧ b^{271, 1}_1 ∧ -b^{271, 1}_0 ∧ p_271) -> ( b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ b^{271, 2}_0) c in CNF: c -b^{271, 1}_2 ∨ -b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ -p_271 ∨ b^{271, 2}_2 c -b^{271, 1}_2 ∨ -b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ -p_271 ∨ -b^{271, 2}_1 c -b^{271, 1}_2 ∨ -b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ -p_271 ∨ b^{271, 2}_0 c in DIMACS: -23105 -23106 23107 -271 23108 0 -23105 -23106 23107 -271 -23109 0 -23105 -23106 23107 -271 23110 0 c -1+1 --> 0 c ( b^{271, 1}_2 ∧ -b^{271, 1}_1 ∧ b^{271, 1}_0 ∧ p_271) -> (-b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ -b^{271, 2}_0) c in CNF: c -b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ -p_271 ∨ -b^{271, 2}_2 c -b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ -p_271 ∨ -b^{271, 2}_1 c -b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ -p_271 ∨ -b^{271, 2}_0 c in DIMACS: -23105 23106 -23107 -271 -23108 0 -23105 23106 -23107 -271 -23109 0 -23105 23106 -23107 -271 -23110 0 c 0+1 --> 1 c (-b^{271, 1}_2 ∧ -b^{271, 1}_1 ∧ -b^{271, 1}_0 ∧ p_271) -> (-b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ b^{271, 2}_0) c in CNF: c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ -p_271 ∨ -b^{271, 2}_2 c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ -p_271 ∨ -b^{271, 2}_1 c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ -p_271 ∨ b^{271, 2}_0 c in DIMACS: 23105 23106 23107 -271 -23108 0 23105 23106 23107 -271 -23109 0 23105 23106 23107 -271 23110 0 c 1+1 --> 2 c (-b^{271, 1}_2 ∧ -b^{271, 1}_1 ∧ b^{271, 1}_0 ∧ p_271) -> (-b^{271, 2}_2 ∧ b^{271, 2}_1 ∧ -b^{271, 2}_0) c in CNF: c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ -p_271 ∨ -b^{271, 2}_2 c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ -p_271 ∨ b^{271, 2}_1 c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ -p_271 ∨ -b^{271, 2}_0 c in DIMACS: 23105 23106 -23107 -271 -23108 0 23105 23106 -23107 -271 23109 0 23105 23106 -23107 -271 -23110 0 c 2+1 --> break c (-b^{271, 1}_2 ∧ b^{271, 1}_1 ∧ -b^{271, 1}_0 ∧ p_271) -> break c in CNF: c b^{271, 1}_2 ∨ -b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ -p_271 ∨ break c in DIMACS: 23105 -23106 23107 -271 1162 0 c 2-1 --> 1 c (-b^{271, 1}_2 ∧ b^{271, 1}_1 ∧ -b^{271, 1}_0 ∧ -p_271) -> (-b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ b^{271, 2}_0) c in CNF: c b^{271, 1}_2 ∨ -b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ p_271 ∨ -b^{271, 2}_2 c b^{271, 1}_2 ∨ -b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ p_271 ∨ -b^{271, 2}_1 c b^{271, 1}_2 ∨ -b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ p_271 ∨ b^{271, 2}_0 c in DIMACS: 23105 -23106 23107 271 -23108 0 23105 -23106 23107 271 -23109 0 23105 -23106 23107 271 23110 0 c 1-1 --> 0 c (-b^{271, 1}_2 ∧ -b^{271, 1}_1 ∧ b^{271, 1}_0 ∧ -p_271) -> (-b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ -b^{271, 2}_0) c in CNF: c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ p_271 ∨ -b^{271, 2}_2 c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ p_271 ∨ -b^{271, 2}_1 c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ p_271 ∨ -b^{271, 2}_0 c in DIMACS: 23105 23106 -23107 271 -23108 0 23105 23106 -23107 271 -23109 0 23105 23106 -23107 271 -23110 0 c 0-1 --> -1 c (-b^{271, 1}_2 ∧ -b^{271, 1}_1 ∧ -b^{271, 1}_0 ∧ -p_271) -> ( b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ b^{271, 2}_0) c in CNF: c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ p_271 ∨ b^{271, 2}_2 c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ p_271 ∨ -b^{271, 2}_1 c b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ p_271 ∨ b^{271, 2}_0 c in DIMACS: 23105 23106 23107 271 23108 0 23105 23106 23107 271 -23109 0 23105 23106 23107 271 23110 0 c -1-1 --> -2 c ( b^{271, 1}_2 ∧ -b^{271, 1}_1 ∧ b^{271, 1}_0 ∧ -p_271) -> ( b^{271, 2}_2 ∧ b^{271, 2}_1 ∧ -b^{271, 2}_0) c in CNF: c -b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ p_271 ∨ b^{271, 2}_2 c -b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ p_271 ∨ b^{271, 2}_1 c -b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ p_271 ∨ -b^{271, 2}_0 c in DIMACS: -23105 23106 -23107 271 23108 0 -23105 23106 -23107 271 23109 0 -23105 23106 -23107 271 -23110 0 c -2-1 --> break c ( b^{271, 1}_2 ∧ b^{271, 1}_1 ∧ -b^{271, 1}_0 ∧ -p_271) -> break c in CNF: c -b^{271, 1}_2 ∨ -b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ p_271 ∨ break c in DIMACS: -23105 -23106 23107 271 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{271, 1}_2 ∧ -b^{271, 1}_1 ∧ -b^{271, 1}_0 ∧ true) c in CNF: c -b^{271, 1}_2 ∨ b^{271, 1}_1 ∨ b^{271, 1}_0 ∨ false c in DIMACS: -23105 23106 23107 0 c 3 does not represent an automaton state. c -(-b^{271, 1}_2 ∧ b^{271, 1}_1 ∧ b^{271, 1}_0 ∧ true) c in CNF: c b^{271, 1}_2 ∨ -b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ false c in DIMACS: 23105 -23106 -23107 0 c -3 does not represent an automaton state. c -( b^{271, 1}_2 ∧ b^{271, 1}_1 ∧ b^{271, 1}_0 ∧ true) c in CNF: c -b^{271, 1}_2 ∨ -b^{271, 1}_1 ∨ -b^{271, 1}_0 ∨ false c in DIMACS: -23105 -23106 -23107 0 c i = 2 c -2+1 --> -1 c ( b^{271, 2}_2 ∧ b^{271, 2}_1 ∧ -b^{271, 2}_0 ∧ p_542) -> ( b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ b^{271, 3}_0) c in CNF: c -b^{271, 2}_2 ∨ -b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ -p_542 ∨ b^{271, 3}_2 c -b^{271, 2}_2 ∨ -b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ -p_542 ∨ -b^{271, 3}_1 c -b^{271, 2}_2 ∨ -b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ -p_542 ∨ b^{271, 3}_0 c in DIMACS: -23108 -23109 23110 -542 23111 0 -23108 -23109 23110 -542 -23112 0 -23108 -23109 23110 -542 23113 0 c -1+1 --> 0 c ( b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ b^{271, 2}_0 ∧ p_542) -> (-b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ -b^{271, 3}_0) c in CNF: c -b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ -p_542 ∨ -b^{271, 3}_2 c -b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ -p_542 ∨ -b^{271, 3}_1 c -b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ -p_542 ∨ -b^{271, 3}_0 c in DIMACS: -23108 23109 -23110 -542 -23111 0 -23108 23109 -23110 -542 -23112 0 -23108 23109 -23110 -542 -23113 0 c 0+1 --> 1 c (-b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ -b^{271, 2}_0 ∧ p_542) -> (-b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ b^{271, 3}_0) c in CNF: c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ -p_542 ∨ -b^{271, 3}_2 c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ -p_542 ∨ -b^{271, 3}_1 c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ -p_542 ∨ b^{271, 3}_0 c in DIMACS: 23108 23109 23110 -542 -23111 0 23108 23109 23110 -542 -23112 0 23108 23109 23110 -542 23113 0 c 1+1 --> 2 c (-b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ b^{271, 2}_0 ∧ p_542) -> (-b^{271, 3}_2 ∧ b^{271, 3}_1 ∧ -b^{271, 3}_0) c in CNF: c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ -p_542 ∨ -b^{271, 3}_2 c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ -p_542 ∨ b^{271, 3}_1 c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ -p_542 ∨ -b^{271, 3}_0 c in DIMACS: 23108 23109 -23110 -542 -23111 0 23108 23109 -23110 -542 23112 0 23108 23109 -23110 -542 -23113 0 c 2+1 --> break c (-b^{271, 2}_2 ∧ b^{271, 2}_1 ∧ -b^{271, 2}_0 ∧ p_542) -> break c in CNF: c b^{271, 2}_2 ∨ -b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ -p_542 ∨ break c in DIMACS: 23108 -23109 23110 -542 1162 0 c 2-1 --> 1 c (-b^{271, 2}_2 ∧ b^{271, 2}_1 ∧ -b^{271, 2}_0 ∧ -p_542) -> (-b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ b^{271, 3}_0) c in CNF: c b^{271, 2}_2 ∨ -b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ p_542 ∨ -b^{271, 3}_2 c b^{271, 2}_2 ∨ -b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ p_542 ∨ -b^{271, 3}_1 c b^{271, 2}_2 ∨ -b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ p_542 ∨ b^{271, 3}_0 c in DIMACS: 23108 -23109 23110 542 -23111 0 23108 -23109 23110 542 -23112 0 23108 -23109 23110 542 23113 0 c 1-1 --> 0 c (-b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ b^{271, 2}_0 ∧ -p_542) -> (-b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ -b^{271, 3}_0) c in CNF: c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ p_542 ∨ -b^{271, 3}_2 c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ p_542 ∨ -b^{271, 3}_1 c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ p_542 ∨ -b^{271, 3}_0 c in DIMACS: 23108 23109 -23110 542 -23111 0 23108 23109 -23110 542 -23112 0 23108 23109 -23110 542 -23113 0 c 0-1 --> -1 c (-b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ -b^{271, 2}_0 ∧ -p_542) -> ( b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ b^{271, 3}_0) c in CNF: c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ p_542 ∨ b^{271, 3}_2 c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ p_542 ∨ -b^{271, 3}_1 c b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ p_542 ∨ b^{271, 3}_0 c in DIMACS: 23108 23109 23110 542 23111 0 23108 23109 23110 542 -23112 0 23108 23109 23110 542 23113 0 c -1-1 --> -2 c ( b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ b^{271, 2}_0 ∧ -p_542) -> ( b^{271, 3}_2 ∧ b^{271, 3}_1 ∧ -b^{271, 3}_0) c in CNF: c -b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ p_542 ∨ b^{271, 3}_2 c -b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ p_542 ∨ b^{271, 3}_1 c -b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ p_542 ∨ -b^{271, 3}_0 c in DIMACS: -23108 23109 -23110 542 23111 0 -23108 23109 -23110 542 23112 0 -23108 23109 -23110 542 -23113 0 c -2-1 --> break c ( b^{271, 2}_2 ∧ b^{271, 2}_1 ∧ -b^{271, 2}_0 ∧ -p_542) -> break c in CNF: c -b^{271, 2}_2 ∨ -b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ p_542 ∨ break c in DIMACS: -23108 -23109 23110 542 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{271, 2}_2 ∧ -b^{271, 2}_1 ∧ -b^{271, 2}_0 ∧ true) c in CNF: c -b^{271, 2}_2 ∨ b^{271, 2}_1 ∨ b^{271, 2}_0 ∨ false c in DIMACS: -23108 23109 23110 0 c 3 does not represent an automaton state. c -(-b^{271, 2}_2 ∧ b^{271, 2}_1 ∧ b^{271, 2}_0 ∧ true) c in CNF: c b^{271, 2}_2 ∨ -b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ false c in DIMACS: 23108 -23109 -23110 0 c -3 does not represent an automaton state. c -( b^{271, 2}_2 ∧ b^{271, 2}_1 ∧ b^{271, 2}_0 ∧ true) c in CNF: c -b^{271, 2}_2 ∨ -b^{271, 2}_1 ∨ -b^{271, 2}_0 ∨ false c in DIMACS: -23108 -23109 -23110 0 c i = 3 c -2+1 --> -1 c ( b^{271, 3}_2 ∧ b^{271, 3}_1 ∧ -b^{271, 3}_0 ∧ p_813) -> ( b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ b^{271, 4}_0) c in CNF: c -b^{271, 3}_2 ∨ -b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ -p_813 ∨ b^{271, 4}_2 c -b^{271, 3}_2 ∨ -b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ -p_813 ∨ -b^{271, 4}_1 c -b^{271, 3}_2 ∨ -b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ -p_813 ∨ b^{271, 4}_0 c in DIMACS: -23111 -23112 23113 -813 23114 0 -23111 -23112 23113 -813 -23115 0 -23111 -23112 23113 -813 23116 0 c -1+1 --> 0 c ( b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ b^{271, 3}_0 ∧ p_813) -> (-b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ -b^{271, 4}_0) c in CNF: c -b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ -p_813 ∨ -b^{271, 4}_2 c -b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ -p_813 ∨ -b^{271, 4}_1 c -b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ -p_813 ∨ -b^{271, 4}_0 c in DIMACS: -23111 23112 -23113 -813 -23114 0 -23111 23112 -23113 -813 -23115 0 -23111 23112 -23113 -813 -23116 0 c 0+1 --> 1 c (-b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ -b^{271, 3}_0 ∧ p_813) -> (-b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ b^{271, 4}_0) c in CNF: c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ -p_813 ∨ -b^{271, 4}_2 c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ -p_813 ∨ -b^{271, 4}_1 c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ -p_813 ∨ b^{271, 4}_0 c in DIMACS: 23111 23112 23113 -813 -23114 0 23111 23112 23113 -813 -23115 0 23111 23112 23113 -813 23116 0 c 1+1 --> 2 c (-b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ b^{271, 3}_0 ∧ p_813) -> (-b^{271, 4}_2 ∧ b^{271, 4}_1 ∧ -b^{271, 4}_0) c in CNF: c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ -p_813 ∨ -b^{271, 4}_2 c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ -p_813 ∨ b^{271, 4}_1 c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ -p_813 ∨ -b^{271, 4}_0 c in DIMACS: 23111 23112 -23113 -813 -23114 0 23111 23112 -23113 -813 23115 0 23111 23112 -23113 -813 -23116 0 c 2+1 --> break c (-b^{271, 3}_2 ∧ b^{271, 3}_1 ∧ -b^{271, 3}_0 ∧ p_813) -> break c in CNF: c b^{271, 3}_2 ∨ -b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ -p_813 ∨ break c in DIMACS: 23111 -23112 23113 -813 1162 0 c 2-1 --> 1 c (-b^{271, 3}_2 ∧ b^{271, 3}_1 ∧ -b^{271, 3}_0 ∧ -p_813) -> (-b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ b^{271, 4}_0) c in CNF: c b^{271, 3}_2 ∨ -b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ p_813 ∨ -b^{271, 4}_2 c b^{271, 3}_2 ∨ -b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ p_813 ∨ -b^{271, 4}_1 c b^{271, 3}_2 ∨ -b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ p_813 ∨ b^{271, 4}_0 c in DIMACS: 23111 -23112 23113 813 -23114 0 23111 -23112 23113 813 -23115 0 23111 -23112 23113 813 23116 0 c 1-1 --> 0 c (-b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ b^{271, 3}_0 ∧ -p_813) -> (-b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ -b^{271, 4}_0) c in CNF: c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ p_813 ∨ -b^{271, 4}_2 c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ p_813 ∨ -b^{271, 4}_1 c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ p_813 ∨ -b^{271, 4}_0 c in DIMACS: 23111 23112 -23113 813 -23114 0 23111 23112 -23113 813 -23115 0 23111 23112 -23113 813 -23116 0 c 0-1 --> -1 c (-b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ -b^{271, 3}_0 ∧ -p_813) -> ( b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ b^{271, 4}_0) c in CNF: c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ p_813 ∨ b^{271, 4}_2 c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ p_813 ∨ -b^{271, 4}_1 c b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ p_813 ∨ b^{271, 4}_0 c in DIMACS: 23111 23112 23113 813 23114 0 23111 23112 23113 813 -23115 0 23111 23112 23113 813 23116 0 c -1-1 --> -2 c ( b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ b^{271, 3}_0 ∧ -p_813) -> ( b^{271, 4}_2 ∧ b^{271, 4}_1 ∧ -b^{271, 4}_0) c in CNF: c -b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ p_813 ∨ b^{271, 4}_2 c -b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ p_813 ∨ b^{271, 4}_1 c -b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ p_813 ∨ -b^{271, 4}_0 c in DIMACS: -23111 23112 -23113 813 23114 0 -23111 23112 -23113 813 23115 0 -23111 23112 -23113 813 -23116 0 c -2-1 --> break c ( b^{271, 3}_2 ∧ b^{271, 3}_1 ∧ -b^{271, 3}_0 ∧ -p_813) -> break c in CNF: c -b^{271, 3}_2 ∨ -b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ p_813 ∨ break c in DIMACS: -23111 -23112 23113 813 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{271, 3}_2 ∧ -b^{271, 3}_1 ∧ -b^{271, 3}_0 ∧ true) c in CNF: c -b^{271, 3}_2 ∨ b^{271, 3}_1 ∨ b^{271, 3}_0 ∨ false c in DIMACS: -23111 23112 23113 0 c 3 does not represent an automaton state. c -(-b^{271, 3}_2 ∧ b^{271, 3}_1 ∧ b^{271, 3}_0 ∧ true) c in CNF: c b^{271, 3}_2 ∨ -b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ false c in DIMACS: 23111 -23112 -23113 0 c -3 does not represent an automaton state. c -( b^{271, 3}_2 ∧ b^{271, 3}_1 ∧ b^{271, 3}_0 ∧ true) c in CNF: c -b^{271, 3}_2 ∨ -b^{271, 3}_1 ∨ -b^{271, 3}_0 ∨ false c in DIMACS: -23111 -23112 -23113 0 c i = 4 c -2+1 --> -1 c ( b^{271, 4}_2 ∧ b^{271, 4}_1 ∧ -b^{271, 4}_0 ∧ p_1084) -> ( b^{271, 5}_2 ∧ -b^{271, 5}_1 ∧ b^{271, 5}_0) c in CNF: c -b^{271, 4}_2 ∨ -b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ -p_1084 ∨ b^{271, 5}_2 c -b^{271, 4}_2 ∨ -b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ -p_1084 ∨ -b^{271, 5}_1 c -b^{271, 4}_2 ∨ -b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ -p_1084 ∨ b^{271, 5}_0 c in DIMACS: -23114 -23115 23116 -1084 23117 0 -23114 -23115 23116 -1084 -23118 0 -23114 -23115 23116 -1084 23119 0 c -1+1 --> 0 c ( b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ b^{271, 4}_0 ∧ p_1084) -> (-b^{271, 5}_2 ∧ -b^{271, 5}_1 ∧ -b^{271, 5}_0) c in CNF: c -b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ -p_1084 ∨ -b^{271, 5}_2 c -b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ -p_1084 ∨ -b^{271, 5}_1 c -b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ -p_1084 ∨ -b^{271, 5}_0 c in DIMACS: -23114 23115 -23116 -1084 -23117 0 -23114 23115 -23116 -1084 -23118 0 -23114 23115 -23116 -1084 -23119 0 c 0+1 --> 1 c (-b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ -b^{271, 4}_0 ∧ p_1084) -> (-b^{271, 5}_2 ∧ -b^{271, 5}_1 ∧ b^{271, 5}_0) c in CNF: c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ -p_1084 ∨ -b^{271, 5}_2 c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ -p_1084 ∨ -b^{271, 5}_1 c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ -p_1084 ∨ b^{271, 5}_0 c in DIMACS: 23114 23115 23116 -1084 -23117 0 23114 23115 23116 -1084 -23118 0 23114 23115 23116 -1084 23119 0 c 1+1 --> 2 c (-b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ b^{271, 4}_0 ∧ p_1084) -> (-b^{271, 5}_2 ∧ b^{271, 5}_1 ∧ -b^{271, 5}_0) c in CNF: c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ -p_1084 ∨ -b^{271, 5}_2 c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ -p_1084 ∨ b^{271, 5}_1 c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ -p_1084 ∨ -b^{271, 5}_0 c in DIMACS: 23114 23115 -23116 -1084 -23117 0 23114 23115 -23116 -1084 23118 0 23114 23115 -23116 -1084 -23119 0 c 2+1 --> break c (-b^{271, 4}_2 ∧ b^{271, 4}_1 ∧ -b^{271, 4}_0 ∧ p_1084) -> break c in CNF: c b^{271, 4}_2 ∨ -b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ -p_1084 ∨ break c in DIMACS: 23114 -23115 23116 -1084 1162 0 c 2-1 --> 1 c (-b^{271, 4}_2 ∧ b^{271, 4}_1 ∧ -b^{271, 4}_0 ∧ -p_1084) -> (-b^{271, 5}_2 ∧ -b^{271, 5}_1 ∧ b^{271, 5}_0) c in CNF: c b^{271, 4}_2 ∨ -b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ p_1084 ∨ -b^{271, 5}_2 c b^{271, 4}_2 ∨ -b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ p_1084 ∨ -b^{271, 5}_1 c b^{271, 4}_2 ∨ -b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ p_1084 ∨ b^{271, 5}_0 c in DIMACS: 23114 -23115 23116 1084 -23117 0 23114 -23115 23116 1084 -23118 0 23114 -23115 23116 1084 23119 0 c 1-1 --> 0 c (-b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ b^{271, 4}_0 ∧ -p_1084) -> (-b^{271, 5}_2 ∧ -b^{271, 5}_1 ∧ -b^{271, 5}_0) c in CNF: c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ p_1084 ∨ -b^{271, 5}_2 c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ p_1084 ∨ -b^{271, 5}_1 c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ p_1084 ∨ -b^{271, 5}_0 c in DIMACS: 23114 23115 -23116 1084 -23117 0 23114 23115 -23116 1084 -23118 0 23114 23115 -23116 1084 -23119 0 c 0-1 --> -1 c (-b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ -b^{271, 4}_0 ∧ -p_1084) -> ( b^{271, 5}_2 ∧ -b^{271, 5}_1 ∧ b^{271, 5}_0) c in CNF: c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ p_1084 ∨ b^{271, 5}_2 c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ p_1084 ∨ -b^{271, 5}_1 c b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ p_1084 ∨ b^{271, 5}_0 c in DIMACS: 23114 23115 23116 1084 23117 0 23114 23115 23116 1084 -23118 0 23114 23115 23116 1084 23119 0 c -1-1 --> -2 c ( b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ b^{271, 4}_0 ∧ -p_1084) -> ( b^{271, 5}_2 ∧ b^{271, 5}_1 ∧ -b^{271, 5}_0) c in CNF: c -b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ p_1084 ∨ b^{271, 5}_2 c -b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ p_1084 ∨ b^{271, 5}_1 c -b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ p_1084 ∨ -b^{271, 5}_0 c in DIMACS: -23114 23115 -23116 1084 23117 0 -23114 23115 -23116 1084 23118 0 -23114 23115 -23116 1084 -23119 0 c -2-1 --> break c ( b^{271, 4}_2 ∧ b^{271, 4}_1 ∧ -b^{271, 4}_0 ∧ -p_1084) -> break c in CNF: c -b^{271, 4}_2 ∨ -b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ p_1084 ∨ break c in DIMACS: -23114 -23115 23116 1084 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{271, 4}_2 ∧ -b^{271, 4}_1 ∧ -b^{271, 4}_0 ∧ true) c in CNF: c -b^{271, 4}_2 ∨ b^{271, 4}_1 ∨ b^{271, 4}_0 ∨ false c in DIMACS: -23114 23115 23116 0 c 3 does not represent an automaton state. c -(-b^{271, 4}_2 ∧ b^{271, 4}_1 ∧ b^{271, 4}_0 ∧ true) c in CNF: c b^{271, 4}_2 ∨ -b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ false c in DIMACS: 23114 -23115 -23116 0 c -3 does not represent an automaton state. c -( b^{271, 4}_2 ∧ b^{271, 4}_1 ∧ b^{271, 4}_0 ∧ true) c in CNF: c -b^{271, 4}_2 ∨ -b^{271, 4}_1 ∨ -b^{271, 4}_0 ∨ false c in DIMACS: -23114 -23115 -23116 0 c INIT for k = 272 c -b^{272, 1}_2 c -b^{272, 1}_1 c -b^{272, 1}_0 c in DIMACS: -23120 0 -23121 0 -23122 0 c Transitions for k = 272 c i = 1 c -2+1 --> -1 c ( b^{272, 1}_2 ∧ b^{272, 1}_1 ∧ -b^{272, 1}_0 ∧ p_272) -> ( b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ b^{272, 2}_0) c in CNF: c -b^{272, 1}_2 ∨ -b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ -p_272 ∨ b^{272, 2}_2 c -b^{272, 1}_2 ∨ -b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ -p_272 ∨ -b^{272, 2}_1 c -b^{272, 1}_2 ∨ -b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ -p_272 ∨ b^{272, 2}_0 c in DIMACS: -23120 -23121 23122 -272 23123 0 -23120 -23121 23122 -272 -23124 0 -23120 -23121 23122 -272 23125 0 c -1+1 --> 0 c ( b^{272, 1}_2 ∧ -b^{272, 1}_1 ∧ b^{272, 1}_0 ∧ p_272) -> (-b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ -b^{272, 2}_0) c in CNF: c -b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ -p_272 ∨ -b^{272, 2}_2 c -b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ -p_272 ∨ -b^{272, 2}_1 c -b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ -p_272 ∨ -b^{272, 2}_0 c in DIMACS: -23120 23121 -23122 -272 -23123 0 -23120 23121 -23122 -272 -23124 0 -23120 23121 -23122 -272 -23125 0 c 0+1 --> 1 c (-b^{272, 1}_2 ∧ -b^{272, 1}_1 ∧ -b^{272, 1}_0 ∧ p_272) -> (-b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ b^{272, 2}_0) c in CNF: c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ -p_272 ∨ -b^{272, 2}_2 c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ -p_272 ∨ -b^{272, 2}_1 c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ -p_272 ∨ b^{272, 2}_0 c in DIMACS: 23120 23121 23122 -272 -23123 0 23120 23121 23122 -272 -23124 0 23120 23121 23122 -272 23125 0 c 1+1 --> 2 c (-b^{272, 1}_2 ∧ -b^{272, 1}_1 ∧ b^{272, 1}_0 ∧ p_272) -> (-b^{272, 2}_2 ∧ b^{272, 2}_1 ∧ -b^{272, 2}_0) c in CNF: c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ -p_272 ∨ -b^{272, 2}_2 c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ -p_272 ∨ b^{272, 2}_1 c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ -p_272 ∨ -b^{272, 2}_0 c in DIMACS: 23120 23121 -23122 -272 -23123 0 23120 23121 -23122 -272 23124 0 23120 23121 -23122 -272 -23125 0 c 2+1 --> break c (-b^{272, 1}_2 ∧ b^{272, 1}_1 ∧ -b^{272, 1}_0 ∧ p_272) -> break c in CNF: c b^{272, 1}_2 ∨ -b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ -p_272 ∨ break c in DIMACS: 23120 -23121 23122 -272 1162 0 c 2-1 --> 1 c (-b^{272, 1}_2 ∧ b^{272, 1}_1 ∧ -b^{272, 1}_0 ∧ -p_272) -> (-b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ b^{272, 2}_0) c in CNF: c b^{272, 1}_2 ∨ -b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ p_272 ∨ -b^{272, 2}_2 c b^{272, 1}_2 ∨ -b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ p_272 ∨ -b^{272, 2}_1 c b^{272, 1}_2 ∨ -b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ p_272 ∨ b^{272, 2}_0 c in DIMACS: 23120 -23121 23122 272 -23123 0 23120 -23121 23122 272 -23124 0 23120 -23121 23122 272 23125 0 c 1-1 --> 0 c (-b^{272, 1}_2 ∧ -b^{272, 1}_1 ∧ b^{272, 1}_0 ∧ -p_272) -> (-b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ -b^{272, 2}_0) c in CNF: c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ p_272 ∨ -b^{272, 2}_2 c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ p_272 ∨ -b^{272, 2}_1 c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ p_272 ∨ -b^{272, 2}_0 c in DIMACS: 23120 23121 -23122 272 -23123 0 23120 23121 -23122 272 -23124 0 23120 23121 -23122 272 -23125 0 c 0-1 --> -1 c (-b^{272, 1}_2 ∧ -b^{272, 1}_1 ∧ -b^{272, 1}_0 ∧ -p_272) -> ( b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ b^{272, 2}_0) c in CNF: c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ p_272 ∨ b^{272, 2}_2 c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ p_272 ∨ -b^{272, 2}_1 c b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ p_272 ∨ b^{272, 2}_0 c in DIMACS: 23120 23121 23122 272 23123 0 23120 23121 23122 272 -23124 0 23120 23121 23122 272 23125 0 c -1-1 --> -2 c ( b^{272, 1}_2 ∧ -b^{272, 1}_1 ∧ b^{272, 1}_0 ∧ -p_272) -> ( b^{272, 2}_2 ∧ b^{272, 2}_1 ∧ -b^{272, 2}_0) c in CNF: c -b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ p_272 ∨ b^{272, 2}_2 c -b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ p_272 ∨ b^{272, 2}_1 c -b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ p_272 ∨ -b^{272, 2}_0 c in DIMACS: -23120 23121 -23122 272 23123 0 -23120 23121 -23122 272 23124 0 -23120 23121 -23122 272 -23125 0 c -2-1 --> break c ( b^{272, 1}_2 ∧ b^{272, 1}_1 ∧ -b^{272, 1}_0 ∧ -p_272) -> break c in CNF: c -b^{272, 1}_2 ∨ -b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ p_272 ∨ break c in DIMACS: -23120 -23121 23122 272 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{272, 1}_2 ∧ -b^{272, 1}_1 ∧ -b^{272, 1}_0 ∧ true) c in CNF: c -b^{272, 1}_2 ∨ b^{272, 1}_1 ∨ b^{272, 1}_0 ∨ false c in DIMACS: -23120 23121 23122 0 c 3 does not represent an automaton state. c -(-b^{272, 1}_2 ∧ b^{272, 1}_1 ∧ b^{272, 1}_0 ∧ true) c in CNF: c b^{272, 1}_2 ∨ -b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ false c in DIMACS: 23120 -23121 -23122 0 c -3 does not represent an automaton state. c -( b^{272, 1}_2 ∧ b^{272, 1}_1 ∧ b^{272, 1}_0 ∧ true) c in CNF: c -b^{272, 1}_2 ∨ -b^{272, 1}_1 ∨ -b^{272, 1}_0 ∨ false c in DIMACS: -23120 -23121 -23122 0 c i = 2 c -2+1 --> -1 c ( b^{272, 2}_2 ∧ b^{272, 2}_1 ∧ -b^{272, 2}_0 ∧ p_544) -> ( b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ b^{272, 3}_0) c in CNF: c -b^{272, 2}_2 ∨ -b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ -p_544 ∨ b^{272, 3}_2 c -b^{272, 2}_2 ∨ -b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ -p_544 ∨ -b^{272, 3}_1 c -b^{272, 2}_2 ∨ -b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ -p_544 ∨ b^{272, 3}_0 c in DIMACS: -23123 -23124 23125 -544 23126 0 -23123 -23124 23125 -544 -23127 0 -23123 -23124 23125 -544 23128 0 c -1+1 --> 0 c ( b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ b^{272, 2}_0 ∧ p_544) -> (-b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ -b^{272, 3}_0) c in CNF: c -b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ -p_544 ∨ -b^{272, 3}_2 c -b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ -p_544 ∨ -b^{272, 3}_1 c -b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ -p_544 ∨ -b^{272, 3}_0 c in DIMACS: -23123 23124 -23125 -544 -23126 0 -23123 23124 -23125 -544 -23127 0 -23123 23124 -23125 -544 -23128 0 c 0+1 --> 1 c (-b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ -b^{272, 2}_0 ∧ p_544) -> (-b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ b^{272, 3}_0) c in CNF: c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ -p_544 ∨ -b^{272, 3}_2 c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ -p_544 ∨ -b^{272, 3}_1 c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ -p_544 ∨ b^{272, 3}_0 c in DIMACS: 23123 23124 23125 -544 -23126 0 23123 23124 23125 -544 -23127 0 23123 23124 23125 -544 23128 0 c 1+1 --> 2 c (-b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ b^{272, 2}_0 ∧ p_544) -> (-b^{272, 3}_2 ∧ b^{272, 3}_1 ∧ -b^{272, 3}_0) c in CNF: c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ -p_544 ∨ -b^{272, 3}_2 c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ -p_544 ∨ b^{272, 3}_1 c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ -p_544 ∨ -b^{272, 3}_0 c in DIMACS: 23123 23124 -23125 -544 -23126 0 23123 23124 -23125 -544 23127 0 23123 23124 -23125 -544 -23128 0 c 2+1 --> break c (-b^{272, 2}_2 ∧ b^{272, 2}_1 ∧ -b^{272, 2}_0 ∧ p_544) -> break c in CNF: c b^{272, 2}_2 ∨ -b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ -p_544 ∨ break c in DIMACS: 23123 -23124 23125 -544 1162 0 c 2-1 --> 1 c (-b^{272, 2}_2 ∧ b^{272, 2}_1 ∧ -b^{272, 2}_0 ∧ -p_544) -> (-b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ b^{272, 3}_0) c in CNF: c b^{272, 2}_2 ∨ -b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ p_544 ∨ -b^{272, 3}_2 c b^{272, 2}_2 ∨ -b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ p_544 ∨ -b^{272, 3}_1 c b^{272, 2}_2 ∨ -b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ p_544 ∨ b^{272, 3}_0 c in DIMACS: 23123 -23124 23125 544 -23126 0 23123 -23124 23125 544 -23127 0 23123 -23124 23125 544 23128 0 c 1-1 --> 0 c (-b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ b^{272, 2}_0 ∧ -p_544) -> (-b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ -b^{272, 3}_0) c in CNF: c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ p_544 ∨ -b^{272, 3}_2 c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ p_544 ∨ -b^{272, 3}_1 c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ p_544 ∨ -b^{272, 3}_0 c in DIMACS: 23123 23124 -23125 544 -23126 0 23123 23124 -23125 544 -23127 0 23123 23124 -23125 544 -23128 0 c 0-1 --> -1 c (-b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ -b^{272, 2}_0 ∧ -p_544) -> ( b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ b^{272, 3}_0) c in CNF: c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ p_544 ∨ b^{272, 3}_2 c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ p_544 ∨ -b^{272, 3}_1 c b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ p_544 ∨ b^{272, 3}_0 c in DIMACS: 23123 23124 23125 544 23126 0 23123 23124 23125 544 -23127 0 23123 23124 23125 544 23128 0 c -1-1 --> -2 c ( b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ b^{272, 2}_0 ∧ -p_544) -> ( b^{272, 3}_2 ∧ b^{272, 3}_1 ∧ -b^{272, 3}_0) c in CNF: c -b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ p_544 ∨ b^{272, 3}_2 c -b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ p_544 ∨ b^{272, 3}_1 c -b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ p_544 ∨ -b^{272, 3}_0 c in DIMACS: -23123 23124 -23125 544 23126 0 -23123 23124 -23125 544 23127 0 -23123 23124 -23125 544 -23128 0 c -2-1 --> break c ( b^{272, 2}_2 ∧ b^{272, 2}_1 ∧ -b^{272, 2}_0 ∧ -p_544) -> break c in CNF: c -b^{272, 2}_2 ∨ -b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ p_544 ∨ break c in DIMACS: -23123 -23124 23125 544 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{272, 2}_2 ∧ -b^{272, 2}_1 ∧ -b^{272, 2}_0 ∧ true) c in CNF: c -b^{272, 2}_2 ∨ b^{272, 2}_1 ∨ b^{272, 2}_0 ∨ false c in DIMACS: -23123 23124 23125 0 c 3 does not represent an automaton state. c -(-b^{272, 2}_2 ∧ b^{272, 2}_1 ∧ b^{272, 2}_0 ∧ true) c in CNF: c b^{272, 2}_2 ∨ -b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ false c in DIMACS: 23123 -23124 -23125 0 c -3 does not represent an automaton state. c -( b^{272, 2}_2 ∧ b^{272, 2}_1 ∧ b^{272, 2}_0 ∧ true) c in CNF: c -b^{272, 2}_2 ∨ -b^{272, 2}_1 ∨ -b^{272, 2}_0 ∨ false c in DIMACS: -23123 -23124 -23125 0 c i = 3 c -2+1 --> -1 c ( b^{272, 3}_2 ∧ b^{272, 3}_1 ∧ -b^{272, 3}_0 ∧ p_816) -> ( b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ b^{272, 4}_0) c in CNF: c -b^{272, 3}_2 ∨ -b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ -p_816 ∨ b^{272, 4}_2 c -b^{272, 3}_2 ∨ -b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ -p_816 ∨ -b^{272, 4}_1 c -b^{272, 3}_2 ∨ -b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ -p_816 ∨ b^{272, 4}_0 c in DIMACS: -23126 -23127 23128 -816 23129 0 -23126 -23127 23128 -816 -23130 0 -23126 -23127 23128 -816 23131 0 c -1+1 --> 0 c ( b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ b^{272, 3}_0 ∧ p_816) -> (-b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ -b^{272, 4}_0) c in CNF: c -b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ -p_816 ∨ -b^{272, 4}_2 c -b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ -p_816 ∨ -b^{272, 4}_1 c -b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ -p_816 ∨ -b^{272, 4}_0 c in DIMACS: -23126 23127 -23128 -816 -23129 0 -23126 23127 -23128 -816 -23130 0 -23126 23127 -23128 -816 -23131 0 c 0+1 --> 1 c (-b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ -b^{272, 3}_0 ∧ p_816) -> (-b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ b^{272, 4}_0) c in CNF: c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ -p_816 ∨ -b^{272, 4}_2 c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ -p_816 ∨ -b^{272, 4}_1 c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ -p_816 ∨ b^{272, 4}_0 c in DIMACS: 23126 23127 23128 -816 -23129 0 23126 23127 23128 -816 -23130 0 23126 23127 23128 -816 23131 0 c 1+1 --> 2 c (-b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ b^{272, 3}_0 ∧ p_816) -> (-b^{272, 4}_2 ∧ b^{272, 4}_1 ∧ -b^{272, 4}_0) c in CNF: c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ -p_816 ∨ -b^{272, 4}_2 c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ -p_816 ∨ b^{272, 4}_1 c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ -p_816 ∨ -b^{272, 4}_0 c in DIMACS: 23126 23127 -23128 -816 -23129 0 23126 23127 -23128 -816 23130 0 23126 23127 -23128 -816 -23131 0 c 2+1 --> break c (-b^{272, 3}_2 ∧ b^{272, 3}_1 ∧ -b^{272, 3}_0 ∧ p_816) -> break c in CNF: c b^{272, 3}_2 ∨ -b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ -p_816 ∨ break c in DIMACS: 23126 -23127 23128 -816 1162 0 c 2-1 --> 1 c (-b^{272, 3}_2 ∧ b^{272, 3}_1 ∧ -b^{272, 3}_0 ∧ -p_816) -> (-b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ b^{272, 4}_0) c in CNF: c b^{272, 3}_2 ∨ -b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ p_816 ∨ -b^{272, 4}_2 c b^{272, 3}_2 ∨ -b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ p_816 ∨ -b^{272, 4}_1 c b^{272, 3}_2 ∨ -b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ p_816 ∨ b^{272, 4}_0 c in DIMACS: 23126 -23127 23128 816 -23129 0 23126 -23127 23128 816 -23130 0 23126 -23127 23128 816 23131 0 c 1-1 --> 0 c (-b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ b^{272, 3}_0 ∧ -p_816) -> (-b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ -b^{272, 4}_0) c in CNF: c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ p_816 ∨ -b^{272, 4}_2 c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ p_816 ∨ -b^{272, 4}_1 c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ p_816 ∨ -b^{272, 4}_0 c in DIMACS: 23126 23127 -23128 816 -23129 0 23126 23127 -23128 816 -23130 0 23126 23127 -23128 816 -23131 0 c 0-1 --> -1 c (-b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ -b^{272, 3}_0 ∧ -p_816) -> ( b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ b^{272, 4}_0) c in CNF: c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ p_816 ∨ b^{272, 4}_2 c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ p_816 ∨ -b^{272, 4}_1 c b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ p_816 ∨ b^{272, 4}_0 c in DIMACS: 23126 23127 23128 816 23129 0 23126 23127 23128 816 -23130 0 23126 23127 23128 816 23131 0 c -1-1 --> -2 c ( b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ b^{272, 3}_0 ∧ -p_816) -> ( b^{272, 4}_2 ∧ b^{272, 4}_1 ∧ -b^{272, 4}_0) c in CNF: c -b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ p_816 ∨ b^{272, 4}_2 c -b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ p_816 ∨ b^{272, 4}_1 c -b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ p_816 ∨ -b^{272, 4}_0 c in DIMACS: -23126 23127 -23128 816 23129 0 -23126 23127 -23128 816 23130 0 -23126 23127 -23128 816 -23131 0 c -2-1 --> break c ( b^{272, 3}_2 ∧ b^{272, 3}_1 ∧ -b^{272, 3}_0 ∧ -p_816) -> break c in CNF: c -b^{272, 3}_2 ∨ -b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ p_816 ∨ break c in DIMACS: -23126 -23127 23128 816 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{272, 3}_2 ∧ -b^{272, 3}_1 ∧ -b^{272, 3}_0 ∧ true) c in CNF: c -b^{272, 3}_2 ∨ b^{272, 3}_1 ∨ b^{272, 3}_0 ∨ false c in DIMACS: -23126 23127 23128 0 c 3 does not represent an automaton state. c -(-b^{272, 3}_2 ∧ b^{272, 3}_1 ∧ b^{272, 3}_0 ∧ true) c in CNF: c b^{272, 3}_2 ∨ -b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ false c in DIMACS: 23126 -23127 -23128 0 c -3 does not represent an automaton state. c -( b^{272, 3}_2 ∧ b^{272, 3}_1 ∧ b^{272, 3}_0 ∧ true) c in CNF: c -b^{272, 3}_2 ∨ -b^{272, 3}_1 ∨ -b^{272, 3}_0 ∨ false c in DIMACS: -23126 -23127 -23128 0 c i = 4 c -2+1 --> -1 c ( b^{272, 4}_2 ∧ b^{272, 4}_1 ∧ -b^{272, 4}_0 ∧ p_1088) -> ( b^{272, 5}_2 ∧ -b^{272, 5}_1 ∧ b^{272, 5}_0) c in CNF: c -b^{272, 4}_2 ∨ -b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ -p_1088 ∨ b^{272, 5}_2 c -b^{272, 4}_2 ∨ -b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ -p_1088 ∨ -b^{272, 5}_1 c -b^{272, 4}_2 ∨ -b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ -p_1088 ∨ b^{272, 5}_0 c in DIMACS: -23129 -23130 23131 -1088 23132 0 -23129 -23130 23131 -1088 -23133 0 -23129 -23130 23131 -1088 23134 0 c -1+1 --> 0 c ( b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ b^{272, 4}_0 ∧ p_1088) -> (-b^{272, 5}_2 ∧ -b^{272, 5}_1 ∧ -b^{272, 5}_0) c in CNF: c -b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ -p_1088 ∨ -b^{272, 5}_2 c -b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ -p_1088 ∨ -b^{272, 5}_1 c -b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ -p_1088 ∨ -b^{272, 5}_0 c in DIMACS: -23129 23130 -23131 -1088 -23132 0 -23129 23130 -23131 -1088 -23133 0 -23129 23130 -23131 -1088 -23134 0 c 0+1 --> 1 c (-b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ -b^{272, 4}_0 ∧ p_1088) -> (-b^{272, 5}_2 ∧ -b^{272, 5}_1 ∧ b^{272, 5}_0) c in CNF: c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ -p_1088 ∨ -b^{272, 5}_2 c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ -p_1088 ∨ -b^{272, 5}_1 c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ -p_1088 ∨ b^{272, 5}_0 c in DIMACS: 23129 23130 23131 -1088 -23132 0 23129 23130 23131 -1088 -23133 0 23129 23130 23131 -1088 23134 0 c 1+1 --> 2 c (-b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ b^{272, 4}_0 ∧ p_1088) -> (-b^{272, 5}_2 ∧ b^{272, 5}_1 ∧ -b^{272, 5}_0) c in CNF: c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ -p_1088 ∨ -b^{272, 5}_2 c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ -p_1088 ∨ b^{272, 5}_1 c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ -p_1088 ∨ -b^{272, 5}_0 c in DIMACS: 23129 23130 -23131 -1088 -23132 0 23129 23130 -23131 -1088 23133 0 23129 23130 -23131 -1088 -23134 0 c 2+1 --> break c (-b^{272, 4}_2 ∧ b^{272, 4}_1 ∧ -b^{272, 4}_0 ∧ p_1088) -> break c in CNF: c b^{272, 4}_2 ∨ -b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ -p_1088 ∨ break c in DIMACS: 23129 -23130 23131 -1088 1162 0 c 2-1 --> 1 c (-b^{272, 4}_2 ∧ b^{272, 4}_1 ∧ -b^{272, 4}_0 ∧ -p_1088) -> (-b^{272, 5}_2 ∧ -b^{272, 5}_1 ∧ b^{272, 5}_0) c in CNF: c b^{272, 4}_2 ∨ -b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ p_1088 ∨ -b^{272, 5}_2 c b^{272, 4}_2 ∨ -b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ p_1088 ∨ -b^{272, 5}_1 c b^{272, 4}_2 ∨ -b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ p_1088 ∨ b^{272, 5}_0 c in DIMACS: 23129 -23130 23131 1088 -23132 0 23129 -23130 23131 1088 -23133 0 23129 -23130 23131 1088 23134 0 c 1-1 --> 0 c (-b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ b^{272, 4}_0 ∧ -p_1088) -> (-b^{272, 5}_2 ∧ -b^{272, 5}_1 ∧ -b^{272, 5}_0) c in CNF: c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ p_1088 ∨ -b^{272, 5}_2 c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ p_1088 ∨ -b^{272, 5}_1 c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ p_1088 ∨ -b^{272, 5}_0 c in DIMACS: 23129 23130 -23131 1088 -23132 0 23129 23130 -23131 1088 -23133 0 23129 23130 -23131 1088 -23134 0 c 0-1 --> -1 c (-b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ -b^{272, 4}_0 ∧ -p_1088) -> ( b^{272, 5}_2 ∧ -b^{272, 5}_1 ∧ b^{272, 5}_0) c in CNF: c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ p_1088 ∨ b^{272, 5}_2 c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ p_1088 ∨ -b^{272, 5}_1 c b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ p_1088 ∨ b^{272, 5}_0 c in DIMACS: 23129 23130 23131 1088 23132 0 23129 23130 23131 1088 -23133 0 23129 23130 23131 1088 23134 0 c -1-1 --> -2 c ( b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ b^{272, 4}_0 ∧ -p_1088) -> ( b^{272, 5}_2 ∧ b^{272, 5}_1 ∧ -b^{272, 5}_0) c in CNF: c -b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ p_1088 ∨ b^{272, 5}_2 c -b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ p_1088 ∨ b^{272, 5}_1 c -b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ p_1088 ∨ -b^{272, 5}_0 c in DIMACS: -23129 23130 -23131 1088 23132 0 -23129 23130 -23131 1088 23133 0 -23129 23130 -23131 1088 -23134 0 c -2-1 --> break c ( b^{272, 4}_2 ∧ b^{272, 4}_1 ∧ -b^{272, 4}_0 ∧ -p_1088) -> break c in CNF: c -b^{272, 4}_2 ∨ -b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ p_1088 ∨ break c in DIMACS: -23129 -23130 23131 1088 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{272, 4}_2 ∧ -b^{272, 4}_1 ∧ -b^{272, 4}_0 ∧ true) c in CNF: c -b^{272, 4}_2 ∨ b^{272, 4}_1 ∨ b^{272, 4}_0 ∨ false c in DIMACS: -23129 23130 23131 0 c 3 does not represent an automaton state. c -(-b^{272, 4}_2 ∧ b^{272, 4}_1 ∧ b^{272, 4}_0 ∧ true) c in CNF: c b^{272, 4}_2 ∨ -b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ false c in DIMACS: 23129 -23130 -23131 0 c -3 does not represent an automaton state. c -( b^{272, 4}_2 ∧ b^{272, 4}_1 ∧ b^{272, 4}_0 ∧ true) c in CNF: c -b^{272, 4}_2 ∨ -b^{272, 4}_1 ∨ -b^{272, 4}_0 ∨ false c in DIMACS: -23129 -23130 -23131 0 c INIT for k = 273 c -b^{273, 1}_2 c -b^{273, 1}_1 c -b^{273, 1}_0 c in DIMACS: -23135 0 -23136 0 -23137 0 c Transitions for k = 273 c i = 1 c -2+1 --> -1 c ( b^{273, 1}_2 ∧ b^{273, 1}_1 ∧ -b^{273, 1}_0 ∧ p_273) -> ( b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ b^{273, 2}_0) c in CNF: c -b^{273, 1}_2 ∨ -b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ -p_273 ∨ b^{273, 2}_2 c -b^{273, 1}_2 ∨ -b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ -p_273 ∨ -b^{273, 2}_1 c -b^{273, 1}_2 ∨ -b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ -p_273 ∨ b^{273, 2}_0 c in DIMACS: -23135 -23136 23137 -273 23138 0 -23135 -23136 23137 -273 -23139 0 -23135 -23136 23137 -273 23140 0 c -1+1 --> 0 c ( b^{273, 1}_2 ∧ -b^{273, 1}_1 ∧ b^{273, 1}_0 ∧ p_273) -> (-b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ -b^{273, 2}_0) c in CNF: c -b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ -p_273 ∨ -b^{273, 2}_2 c -b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ -p_273 ∨ -b^{273, 2}_1 c -b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ -p_273 ∨ -b^{273, 2}_0 c in DIMACS: -23135 23136 -23137 -273 -23138 0 -23135 23136 -23137 -273 -23139 0 -23135 23136 -23137 -273 -23140 0 c 0+1 --> 1 c (-b^{273, 1}_2 ∧ -b^{273, 1}_1 ∧ -b^{273, 1}_0 ∧ p_273) -> (-b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ b^{273, 2}_0) c in CNF: c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ -p_273 ∨ -b^{273, 2}_2 c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ -p_273 ∨ -b^{273, 2}_1 c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ -p_273 ∨ b^{273, 2}_0 c in DIMACS: 23135 23136 23137 -273 -23138 0 23135 23136 23137 -273 -23139 0 23135 23136 23137 -273 23140 0 c 1+1 --> 2 c (-b^{273, 1}_2 ∧ -b^{273, 1}_1 ∧ b^{273, 1}_0 ∧ p_273) -> (-b^{273, 2}_2 ∧ b^{273, 2}_1 ∧ -b^{273, 2}_0) c in CNF: c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ -p_273 ∨ -b^{273, 2}_2 c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ -p_273 ∨ b^{273, 2}_1 c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ -p_273 ∨ -b^{273, 2}_0 c in DIMACS: 23135 23136 -23137 -273 -23138 0 23135 23136 -23137 -273 23139 0 23135 23136 -23137 -273 -23140 0 c 2+1 --> break c (-b^{273, 1}_2 ∧ b^{273, 1}_1 ∧ -b^{273, 1}_0 ∧ p_273) -> break c in CNF: c b^{273, 1}_2 ∨ -b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ -p_273 ∨ break c in DIMACS: 23135 -23136 23137 -273 1162 0 c 2-1 --> 1 c (-b^{273, 1}_2 ∧ b^{273, 1}_1 ∧ -b^{273, 1}_0 ∧ -p_273) -> (-b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ b^{273, 2}_0) c in CNF: c b^{273, 1}_2 ∨ -b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ p_273 ∨ -b^{273, 2}_2 c b^{273, 1}_2 ∨ -b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ p_273 ∨ -b^{273, 2}_1 c b^{273, 1}_2 ∨ -b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ p_273 ∨ b^{273, 2}_0 c in DIMACS: 23135 -23136 23137 273 -23138 0 23135 -23136 23137 273 -23139 0 23135 -23136 23137 273 23140 0 c 1-1 --> 0 c (-b^{273, 1}_2 ∧ -b^{273, 1}_1 ∧ b^{273, 1}_0 ∧ -p_273) -> (-b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ -b^{273, 2}_0) c in CNF: c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ p_273 ∨ -b^{273, 2}_2 c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ p_273 ∨ -b^{273, 2}_1 c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ p_273 ∨ -b^{273, 2}_0 c in DIMACS: 23135 23136 -23137 273 -23138 0 23135 23136 -23137 273 -23139 0 23135 23136 -23137 273 -23140 0 c 0-1 --> -1 c (-b^{273, 1}_2 ∧ -b^{273, 1}_1 ∧ -b^{273, 1}_0 ∧ -p_273) -> ( b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ b^{273, 2}_0) c in CNF: c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ p_273 ∨ b^{273, 2}_2 c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ p_273 ∨ -b^{273, 2}_1 c b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ p_273 ∨ b^{273, 2}_0 c in DIMACS: 23135 23136 23137 273 23138 0 23135 23136 23137 273 -23139 0 23135 23136 23137 273 23140 0 c -1-1 --> -2 c ( b^{273, 1}_2 ∧ -b^{273, 1}_1 ∧ b^{273, 1}_0 ∧ -p_273) -> ( b^{273, 2}_2 ∧ b^{273, 2}_1 ∧ -b^{273, 2}_0) c in CNF: c -b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ p_273 ∨ b^{273, 2}_2 c -b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ p_273 ∨ b^{273, 2}_1 c -b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ p_273 ∨ -b^{273, 2}_0 c in DIMACS: -23135 23136 -23137 273 23138 0 -23135 23136 -23137 273 23139 0 -23135 23136 -23137 273 -23140 0 c -2-1 --> break c ( b^{273, 1}_2 ∧ b^{273, 1}_1 ∧ -b^{273, 1}_0 ∧ -p_273) -> break c in CNF: c -b^{273, 1}_2 ∨ -b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ p_273 ∨ break c in DIMACS: -23135 -23136 23137 273 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{273, 1}_2 ∧ -b^{273, 1}_1 ∧ -b^{273, 1}_0 ∧ true) c in CNF: c -b^{273, 1}_2 ∨ b^{273, 1}_1 ∨ b^{273, 1}_0 ∨ false c in DIMACS: -23135 23136 23137 0 c 3 does not represent an automaton state. c -(-b^{273, 1}_2 ∧ b^{273, 1}_1 ∧ b^{273, 1}_0 ∧ true) c in CNF: c b^{273, 1}_2 ∨ -b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ false c in DIMACS: 23135 -23136 -23137 0 c -3 does not represent an automaton state. c -( b^{273, 1}_2 ∧ b^{273, 1}_1 ∧ b^{273, 1}_0 ∧ true) c in CNF: c -b^{273, 1}_2 ∨ -b^{273, 1}_1 ∨ -b^{273, 1}_0 ∨ false c in DIMACS: -23135 -23136 -23137 0 c i = 2 c -2+1 --> -1 c ( b^{273, 2}_2 ∧ b^{273, 2}_1 ∧ -b^{273, 2}_0 ∧ p_546) -> ( b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ b^{273, 3}_0) c in CNF: c -b^{273, 2}_2 ∨ -b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ -p_546 ∨ b^{273, 3}_2 c -b^{273, 2}_2 ∨ -b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ -p_546 ∨ -b^{273, 3}_1 c -b^{273, 2}_2 ∨ -b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ -p_546 ∨ b^{273, 3}_0 c in DIMACS: -23138 -23139 23140 -546 23141 0 -23138 -23139 23140 -546 -23142 0 -23138 -23139 23140 -546 23143 0 c -1+1 --> 0 c ( b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ b^{273, 2}_0 ∧ p_546) -> (-b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ -b^{273, 3}_0) c in CNF: c -b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ -p_546 ∨ -b^{273, 3}_2 c -b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ -p_546 ∨ -b^{273, 3}_1 c -b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ -p_546 ∨ -b^{273, 3}_0 c in DIMACS: -23138 23139 -23140 -546 -23141 0 -23138 23139 -23140 -546 -23142 0 -23138 23139 -23140 -546 -23143 0 c 0+1 --> 1 c (-b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ -b^{273, 2}_0 ∧ p_546) -> (-b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ b^{273, 3}_0) c in CNF: c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ -p_546 ∨ -b^{273, 3}_2 c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ -p_546 ∨ -b^{273, 3}_1 c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ -p_546 ∨ b^{273, 3}_0 c in DIMACS: 23138 23139 23140 -546 -23141 0 23138 23139 23140 -546 -23142 0 23138 23139 23140 -546 23143 0 c 1+1 --> 2 c (-b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ b^{273, 2}_0 ∧ p_546) -> (-b^{273, 3}_2 ∧ b^{273, 3}_1 ∧ -b^{273, 3}_0) c in CNF: c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ -p_546 ∨ -b^{273, 3}_2 c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ -p_546 ∨ b^{273, 3}_1 c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ -p_546 ∨ -b^{273, 3}_0 c in DIMACS: 23138 23139 -23140 -546 -23141 0 23138 23139 -23140 -546 23142 0 23138 23139 -23140 -546 -23143 0 c 2+1 --> break c (-b^{273, 2}_2 ∧ b^{273, 2}_1 ∧ -b^{273, 2}_0 ∧ p_546) -> break c in CNF: c b^{273, 2}_2 ∨ -b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ -p_546 ∨ break c in DIMACS: 23138 -23139 23140 -546 1162 0 c 2-1 --> 1 c (-b^{273, 2}_2 ∧ b^{273, 2}_1 ∧ -b^{273, 2}_0 ∧ -p_546) -> (-b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ b^{273, 3}_0) c in CNF: c b^{273, 2}_2 ∨ -b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ p_546 ∨ -b^{273, 3}_2 c b^{273, 2}_2 ∨ -b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ p_546 ∨ -b^{273, 3}_1 c b^{273, 2}_2 ∨ -b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ p_546 ∨ b^{273, 3}_0 c in DIMACS: 23138 -23139 23140 546 -23141 0 23138 -23139 23140 546 -23142 0 23138 -23139 23140 546 23143 0 c 1-1 --> 0 c (-b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ b^{273, 2}_0 ∧ -p_546) -> (-b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ -b^{273, 3}_0) c in CNF: c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ p_546 ∨ -b^{273, 3}_2 c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ p_546 ∨ -b^{273, 3}_1 c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ p_546 ∨ -b^{273, 3}_0 c in DIMACS: 23138 23139 -23140 546 -23141 0 23138 23139 -23140 546 -23142 0 23138 23139 -23140 546 -23143 0 c 0-1 --> -1 c (-b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ -b^{273, 2}_0 ∧ -p_546) -> ( b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ b^{273, 3}_0) c in CNF: c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ p_546 ∨ b^{273, 3}_2 c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ p_546 ∨ -b^{273, 3}_1 c b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ p_546 ∨ b^{273, 3}_0 c in DIMACS: 23138 23139 23140 546 23141 0 23138 23139 23140 546 -23142 0 23138 23139 23140 546 23143 0 c -1-1 --> -2 c ( b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ b^{273, 2}_0 ∧ -p_546) -> ( b^{273, 3}_2 ∧ b^{273, 3}_1 ∧ -b^{273, 3}_0) c in CNF: c -b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ p_546 ∨ b^{273, 3}_2 c -b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ p_546 ∨ b^{273, 3}_1 c -b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ p_546 ∨ -b^{273, 3}_0 c in DIMACS: -23138 23139 -23140 546 23141 0 -23138 23139 -23140 546 23142 0 -23138 23139 -23140 546 -23143 0 c -2-1 --> break c ( b^{273, 2}_2 ∧ b^{273, 2}_1 ∧ -b^{273, 2}_0 ∧ -p_546) -> break c in CNF: c -b^{273, 2}_2 ∨ -b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ p_546 ∨ break c in DIMACS: -23138 -23139 23140 546 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{273, 2}_2 ∧ -b^{273, 2}_1 ∧ -b^{273, 2}_0 ∧ true) c in CNF: c -b^{273, 2}_2 ∨ b^{273, 2}_1 ∨ b^{273, 2}_0 ∨ false c in DIMACS: -23138 23139 23140 0 c 3 does not represent an automaton state. c -(-b^{273, 2}_2 ∧ b^{273, 2}_1 ∧ b^{273, 2}_0 ∧ true) c in CNF: c b^{273, 2}_2 ∨ -b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ false c in DIMACS: 23138 -23139 -23140 0 c -3 does not represent an automaton state. c -( b^{273, 2}_2 ∧ b^{273, 2}_1 ∧ b^{273, 2}_0 ∧ true) c in CNF: c -b^{273, 2}_2 ∨ -b^{273, 2}_1 ∨ -b^{273, 2}_0 ∨ false c in DIMACS: -23138 -23139 -23140 0 c i = 3 c -2+1 --> -1 c ( b^{273, 3}_2 ∧ b^{273, 3}_1 ∧ -b^{273, 3}_0 ∧ p_819) -> ( b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ b^{273, 4}_0) c in CNF: c -b^{273, 3}_2 ∨ -b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ -p_819 ∨ b^{273, 4}_2 c -b^{273, 3}_2 ∨ -b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ -p_819 ∨ -b^{273, 4}_1 c -b^{273, 3}_2 ∨ -b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ -p_819 ∨ b^{273, 4}_0 c in DIMACS: -23141 -23142 23143 -819 23144 0 -23141 -23142 23143 -819 -23145 0 -23141 -23142 23143 -819 23146 0 c -1+1 --> 0 c ( b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ b^{273, 3}_0 ∧ p_819) -> (-b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ -b^{273, 4}_0) c in CNF: c -b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ -p_819 ∨ -b^{273, 4}_2 c -b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ -p_819 ∨ -b^{273, 4}_1 c -b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ -p_819 ∨ -b^{273, 4}_0 c in DIMACS: -23141 23142 -23143 -819 -23144 0 -23141 23142 -23143 -819 -23145 0 -23141 23142 -23143 -819 -23146 0 c 0+1 --> 1 c (-b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ -b^{273, 3}_0 ∧ p_819) -> (-b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ b^{273, 4}_0) c in CNF: c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ -p_819 ∨ -b^{273, 4}_2 c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ -p_819 ∨ -b^{273, 4}_1 c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ -p_819 ∨ b^{273, 4}_0 c in DIMACS: 23141 23142 23143 -819 -23144 0 23141 23142 23143 -819 -23145 0 23141 23142 23143 -819 23146 0 c 1+1 --> 2 c (-b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ b^{273, 3}_0 ∧ p_819) -> (-b^{273, 4}_2 ∧ b^{273, 4}_1 ∧ -b^{273, 4}_0) c in CNF: c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ -p_819 ∨ -b^{273, 4}_2 c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ -p_819 ∨ b^{273, 4}_1 c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ -p_819 ∨ -b^{273, 4}_0 c in DIMACS: 23141 23142 -23143 -819 -23144 0 23141 23142 -23143 -819 23145 0 23141 23142 -23143 -819 -23146 0 c 2+1 --> break c (-b^{273, 3}_2 ∧ b^{273, 3}_1 ∧ -b^{273, 3}_0 ∧ p_819) -> break c in CNF: c b^{273, 3}_2 ∨ -b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ -p_819 ∨ break c in DIMACS: 23141 -23142 23143 -819 1162 0 c 2-1 --> 1 c (-b^{273, 3}_2 ∧ b^{273, 3}_1 ∧ -b^{273, 3}_0 ∧ -p_819) -> (-b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ b^{273, 4}_0) c in CNF: c b^{273, 3}_2 ∨ -b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ p_819 ∨ -b^{273, 4}_2 c b^{273, 3}_2 ∨ -b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ p_819 ∨ -b^{273, 4}_1 c b^{273, 3}_2 ∨ -b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ p_819 ∨ b^{273, 4}_0 c in DIMACS: 23141 -23142 23143 819 -23144 0 23141 -23142 23143 819 -23145 0 23141 -23142 23143 819 23146 0 c 1-1 --> 0 c (-b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ b^{273, 3}_0 ∧ -p_819) -> (-b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ -b^{273, 4}_0) c in CNF: c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ p_819 ∨ -b^{273, 4}_2 c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ p_819 ∨ -b^{273, 4}_1 c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ p_819 ∨ -b^{273, 4}_0 c in DIMACS: 23141 23142 -23143 819 -23144 0 23141 23142 -23143 819 -23145 0 23141 23142 -23143 819 -23146 0 c 0-1 --> -1 c (-b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ -b^{273, 3}_0 ∧ -p_819) -> ( b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ b^{273, 4}_0) c in CNF: c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ p_819 ∨ b^{273, 4}_2 c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ p_819 ∨ -b^{273, 4}_1 c b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ p_819 ∨ b^{273, 4}_0 c in DIMACS: 23141 23142 23143 819 23144 0 23141 23142 23143 819 -23145 0 23141 23142 23143 819 23146 0 c -1-1 --> -2 c ( b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ b^{273, 3}_0 ∧ -p_819) -> ( b^{273, 4}_2 ∧ b^{273, 4}_1 ∧ -b^{273, 4}_0) c in CNF: c -b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ p_819 ∨ b^{273, 4}_2 c -b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ p_819 ∨ b^{273, 4}_1 c -b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ p_819 ∨ -b^{273, 4}_0 c in DIMACS: -23141 23142 -23143 819 23144 0 -23141 23142 -23143 819 23145 0 -23141 23142 -23143 819 -23146 0 c -2-1 --> break c ( b^{273, 3}_2 ∧ b^{273, 3}_1 ∧ -b^{273, 3}_0 ∧ -p_819) -> break c in CNF: c -b^{273, 3}_2 ∨ -b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ p_819 ∨ break c in DIMACS: -23141 -23142 23143 819 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{273, 3}_2 ∧ -b^{273, 3}_1 ∧ -b^{273, 3}_0 ∧ true) c in CNF: c -b^{273, 3}_2 ∨ b^{273, 3}_1 ∨ b^{273, 3}_0 ∨ false c in DIMACS: -23141 23142 23143 0 c 3 does not represent an automaton state. c -(-b^{273, 3}_2 ∧ b^{273, 3}_1 ∧ b^{273, 3}_0 ∧ true) c in CNF: c b^{273, 3}_2 ∨ -b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ false c in DIMACS: 23141 -23142 -23143 0 c -3 does not represent an automaton state. c -( b^{273, 3}_2 ∧ b^{273, 3}_1 ∧ b^{273, 3}_0 ∧ true) c in CNF: c -b^{273, 3}_2 ∨ -b^{273, 3}_1 ∨ -b^{273, 3}_0 ∨ false c in DIMACS: -23141 -23142 -23143 0 c i = 4 c -2+1 --> -1 c ( b^{273, 4}_2 ∧ b^{273, 4}_1 ∧ -b^{273, 4}_0 ∧ p_1092) -> ( b^{273, 5}_2 ∧ -b^{273, 5}_1 ∧ b^{273, 5}_0) c in CNF: c -b^{273, 4}_2 ∨ -b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ -p_1092 ∨ b^{273, 5}_2 c -b^{273, 4}_2 ∨ -b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ -p_1092 ∨ -b^{273, 5}_1 c -b^{273, 4}_2 ∨ -b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ -p_1092 ∨ b^{273, 5}_0 c in DIMACS: -23144 -23145 23146 -1092 23147 0 -23144 -23145 23146 -1092 -23148 0 -23144 -23145 23146 -1092 23149 0 c -1+1 --> 0 c ( b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ b^{273, 4}_0 ∧ p_1092) -> (-b^{273, 5}_2 ∧ -b^{273, 5}_1 ∧ -b^{273, 5}_0) c in CNF: c -b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ -p_1092 ∨ -b^{273, 5}_2 c -b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ -p_1092 ∨ -b^{273, 5}_1 c -b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ -p_1092 ∨ -b^{273, 5}_0 c in DIMACS: -23144 23145 -23146 -1092 -23147 0 -23144 23145 -23146 -1092 -23148 0 -23144 23145 -23146 -1092 -23149 0 c 0+1 --> 1 c (-b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ -b^{273, 4}_0 ∧ p_1092) -> (-b^{273, 5}_2 ∧ -b^{273, 5}_1 ∧ b^{273, 5}_0) c in CNF: c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ -p_1092 ∨ -b^{273, 5}_2 c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ -p_1092 ∨ -b^{273, 5}_1 c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ -p_1092 ∨ b^{273, 5}_0 c in DIMACS: 23144 23145 23146 -1092 -23147 0 23144 23145 23146 -1092 -23148 0 23144 23145 23146 -1092 23149 0 c 1+1 --> 2 c (-b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ b^{273, 4}_0 ∧ p_1092) -> (-b^{273, 5}_2 ∧ b^{273, 5}_1 ∧ -b^{273, 5}_0) c in CNF: c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ -p_1092 ∨ -b^{273, 5}_2 c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ -p_1092 ∨ b^{273, 5}_1 c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ -p_1092 ∨ -b^{273, 5}_0 c in DIMACS: 23144 23145 -23146 -1092 -23147 0 23144 23145 -23146 -1092 23148 0 23144 23145 -23146 -1092 -23149 0 c 2+1 --> break c (-b^{273, 4}_2 ∧ b^{273, 4}_1 ∧ -b^{273, 4}_0 ∧ p_1092) -> break c in CNF: c b^{273, 4}_2 ∨ -b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ -p_1092 ∨ break c in DIMACS: 23144 -23145 23146 -1092 1162 0 c 2-1 --> 1 c (-b^{273, 4}_2 ∧ b^{273, 4}_1 ∧ -b^{273, 4}_0 ∧ -p_1092) -> (-b^{273, 5}_2 ∧ -b^{273, 5}_1 ∧ b^{273, 5}_0) c in CNF: c b^{273, 4}_2 ∨ -b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ p_1092 ∨ -b^{273, 5}_2 c b^{273, 4}_2 ∨ -b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ p_1092 ∨ -b^{273, 5}_1 c b^{273, 4}_2 ∨ -b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ p_1092 ∨ b^{273, 5}_0 c in DIMACS: 23144 -23145 23146 1092 -23147 0 23144 -23145 23146 1092 -23148 0 23144 -23145 23146 1092 23149 0 c 1-1 --> 0 c (-b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ b^{273, 4}_0 ∧ -p_1092) -> (-b^{273, 5}_2 ∧ -b^{273, 5}_1 ∧ -b^{273, 5}_0) c in CNF: c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ p_1092 ∨ -b^{273, 5}_2 c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ p_1092 ∨ -b^{273, 5}_1 c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ p_1092 ∨ -b^{273, 5}_0 c in DIMACS: 23144 23145 -23146 1092 -23147 0 23144 23145 -23146 1092 -23148 0 23144 23145 -23146 1092 -23149 0 c 0-1 --> -1 c (-b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ -b^{273, 4}_0 ∧ -p_1092) -> ( b^{273, 5}_2 ∧ -b^{273, 5}_1 ∧ b^{273, 5}_0) c in CNF: c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ p_1092 ∨ b^{273, 5}_2 c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ p_1092 ∨ -b^{273, 5}_1 c b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ p_1092 ∨ b^{273, 5}_0 c in DIMACS: 23144 23145 23146 1092 23147 0 23144 23145 23146 1092 -23148 0 23144 23145 23146 1092 23149 0 c -1-1 --> -2 c ( b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ b^{273, 4}_0 ∧ -p_1092) -> ( b^{273, 5}_2 ∧ b^{273, 5}_1 ∧ -b^{273, 5}_0) c in CNF: c -b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ p_1092 ∨ b^{273, 5}_2 c -b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ p_1092 ∨ b^{273, 5}_1 c -b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ p_1092 ∨ -b^{273, 5}_0 c in DIMACS: -23144 23145 -23146 1092 23147 0 -23144 23145 -23146 1092 23148 0 -23144 23145 -23146 1092 -23149 0 c -2-1 --> break c ( b^{273, 4}_2 ∧ b^{273, 4}_1 ∧ -b^{273, 4}_0 ∧ -p_1092) -> break c in CNF: c -b^{273, 4}_2 ∨ -b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ p_1092 ∨ break c in DIMACS: -23144 -23145 23146 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{273, 4}_2 ∧ -b^{273, 4}_1 ∧ -b^{273, 4}_0 ∧ true) c in CNF: c -b^{273, 4}_2 ∨ b^{273, 4}_1 ∨ b^{273, 4}_0 ∨ false c in DIMACS: -23144 23145 23146 0 c 3 does not represent an automaton state. c -(-b^{273, 4}_2 ∧ b^{273, 4}_1 ∧ b^{273, 4}_0 ∧ true) c in CNF: c b^{273, 4}_2 ∨ -b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ false c in DIMACS: 23144 -23145 -23146 0 c -3 does not represent an automaton state. c -( b^{273, 4}_2 ∧ b^{273, 4}_1 ∧ b^{273, 4}_0 ∧ true) c in CNF: c -b^{273, 4}_2 ∨ -b^{273, 4}_1 ∨ -b^{273, 4}_0 ∨ false c in DIMACS: -23144 -23145 -23146 0 c INIT for k = 274 c -b^{274, 1}_2 c -b^{274, 1}_1 c -b^{274, 1}_0 c in DIMACS: -23150 0 -23151 0 -23152 0 c Transitions for k = 274 c i = 1 c -2+1 --> -1 c ( b^{274, 1}_2 ∧ b^{274, 1}_1 ∧ -b^{274, 1}_0 ∧ p_274) -> ( b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ b^{274, 2}_0) c in CNF: c -b^{274, 1}_2 ∨ -b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ -p_274 ∨ b^{274, 2}_2 c -b^{274, 1}_2 ∨ -b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ -p_274 ∨ -b^{274, 2}_1 c -b^{274, 1}_2 ∨ -b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ -p_274 ∨ b^{274, 2}_0 c in DIMACS: -23150 -23151 23152 -274 23153 0 -23150 -23151 23152 -274 -23154 0 -23150 -23151 23152 -274 23155 0 c -1+1 --> 0 c ( b^{274, 1}_2 ∧ -b^{274, 1}_1 ∧ b^{274, 1}_0 ∧ p_274) -> (-b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ -b^{274, 2}_0) c in CNF: c -b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ -p_274 ∨ -b^{274, 2}_2 c -b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ -p_274 ∨ -b^{274, 2}_1 c -b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ -p_274 ∨ -b^{274, 2}_0 c in DIMACS: -23150 23151 -23152 -274 -23153 0 -23150 23151 -23152 -274 -23154 0 -23150 23151 -23152 -274 -23155 0 c 0+1 --> 1 c (-b^{274, 1}_2 ∧ -b^{274, 1}_1 ∧ -b^{274, 1}_0 ∧ p_274) -> (-b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ b^{274, 2}_0) c in CNF: c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ -p_274 ∨ -b^{274, 2}_2 c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ -p_274 ∨ -b^{274, 2}_1 c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ -p_274 ∨ b^{274, 2}_0 c in DIMACS: 23150 23151 23152 -274 -23153 0 23150 23151 23152 -274 -23154 0 23150 23151 23152 -274 23155 0 c 1+1 --> 2 c (-b^{274, 1}_2 ∧ -b^{274, 1}_1 ∧ b^{274, 1}_0 ∧ p_274) -> (-b^{274, 2}_2 ∧ b^{274, 2}_1 ∧ -b^{274, 2}_0) c in CNF: c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ -p_274 ∨ -b^{274, 2}_2 c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ -p_274 ∨ b^{274, 2}_1 c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ -p_274 ∨ -b^{274, 2}_0 c in DIMACS: 23150 23151 -23152 -274 -23153 0 23150 23151 -23152 -274 23154 0 23150 23151 -23152 -274 -23155 0 c 2+1 --> break c (-b^{274, 1}_2 ∧ b^{274, 1}_1 ∧ -b^{274, 1}_0 ∧ p_274) -> break c in CNF: c b^{274, 1}_2 ∨ -b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ -p_274 ∨ break c in DIMACS: 23150 -23151 23152 -274 1162 0 c 2-1 --> 1 c (-b^{274, 1}_2 ∧ b^{274, 1}_1 ∧ -b^{274, 1}_0 ∧ -p_274) -> (-b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ b^{274, 2}_0) c in CNF: c b^{274, 1}_2 ∨ -b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ p_274 ∨ -b^{274, 2}_2 c b^{274, 1}_2 ∨ -b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ p_274 ∨ -b^{274, 2}_1 c b^{274, 1}_2 ∨ -b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ p_274 ∨ b^{274, 2}_0 c in DIMACS: 23150 -23151 23152 274 -23153 0 23150 -23151 23152 274 -23154 0 23150 -23151 23152 274 23155 0 c 1-1 --> 0 c (-b^{274, 1}_2 ∧ -b^{274, 1}_1 ∧ b^{274, 1}_0 ∧ -p_274) -> (-b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ -b^{274, 2}_0) c in CNF: c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ p_274 ∨ -b^{274, 2}_2 c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ p_274 ∨ -b^{274, 2}_1 c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ p_274 ∨ -b^{274, 2}_0 c in DIMACS: 23150 23151 -23152 274 -23153 0 23150 23151 -23152 274 -23154 0 23150 23151 -23152 274 -23155 0 c 0-1 --> -1 c (-b^{274, 1}_2 ∧ -b^{274, 1}_1 ∧ -b^{274, 1}_0 ∧ -p_274) -> ( b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ b^{274, 2}_0) c in CNF: c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ p_274 ∨ b^{274, 2}_2 c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ p_274 ∨ -b^{274, 2}_1 c b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ p_274 ∨ b^{274, 2}_0 c in DIMACS: 23150 23151 23152 274 23153 0 23150 23151 23152 274 -23154 0 23150 23151 23152 274 23155 0 c -1-1 --> -2 c ( b^{274, 1}_2 ∧ -b^{274, 1}_1 ∧ b^{274, 1}_0 ∧ -p_274) -> ( b^{274, 2}_2 ∧ b^{274, 2}_1 ∧ -b^{274, 2}_0) c in CNF: c -b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ p_274 ∨ b^{274, 2}_2 c -b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ p_274 ∨ b^{274, 2}_1 c -b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ p_274 ∨ -b^{274, 2}_0 c in DIMACS: -23150 23151 -23152 274 23153 0 -23150 23151 -23152 274 23154 0 -23150 23151 -23152 274 -23155 0 c -2-1 --> break c ( b^{274, 1}_2 ∧ b^{274, 1}_1 ∧ -b^{274, 1}_0 ∧ -p_274) -> break c in CNF: c -b^{274, 1}_2 ∨ -b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ p_274 ∨ break c in DIMACS: -23150 -23151 23152 274 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{274, 1}_2 ∧ -b^{274, 1}_1 ∧ -b^{274, 1}_0 ∧ true) c in CNF: c -b^{274, 1}_2 ∨ b^{274, 1}_1 ∨ b^{274, 1}_0 ∨ false c in DIMACS: -23150 23151 23152 0 c 3 does not represent an automaton state. c -(-b^{274, 1}_2 ∧ b^{274, 1}_1 ∧ b^{274, 1}_0 ∧ true) c in CNF: c b^{274, 1}_2 ∨ -b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ false c in DIMACS: 23150 -23151 -23152 0 c -3 does not represent an automaton state. c -( b^{274, 1}_2 ∧ b^{274, 1}_1 ∧ b^{274, 1}_0 ∧ true) c in CNF: c -b^{274, 1}_2 ∨ -b^{274, 1}_1 ∨ -b^{274, 1}_0 ∨ false c in DIMACS: -23150 -23151 -23152 0 c i = 2 c -2+1 --> -1 c ( b^{274, 2}_2 ∧ b^{274, 2}_1 ∧ -b^{274, 2}_0 ∧ p_548) -> ( b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ b^{274, 3}_0) c in CNF: c -b^{274, 2}_2 ∨ -b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ -p_548 ∨ b^{274, 3}_2 c -b^{274, 2}_2 ∨ -b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ -p_548 ∨ -b^{274, 3}_1 c -b^{274, 2}_2 ∨ -b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ -p_548 ∨ b^{274, 3}_0 c in DIMACS: -23153 -23154 23155 -548 23156 0 -23153 -23154 23155 -548 -23157 0 -23153 -23154 23155 -548 23158 0 c -1+1 --> 0 c ( b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ b^{274, 2}_0 ∧ p_548) -> (-b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ -b^{274, 3}_0) c in CNF: c -b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ -p_548 ∨ -b^{274, 3}_2 c -b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ -p_548 ∨ -b^{274, 3}_1 c -b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ -p_548 ∨ -b^{274, 3}_0 c in DIMACS: -23153 23154 -23155 -548 -23156 0 -23153 23154 -23155 -548 -23157 0 -23153 23154 -23155 -548 -23158 0 c 0+1 --> 1 c (-b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ -b^{274, 2}_0 ∧ p_548) -> (-b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ b^{274, 3}_0) c in CNF: c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ -p_548 ∨ -b^{274, 3}_2 c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ -p_548 ∨ -b^{274, 3}_1 c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ -p_548 ∨ b^{274, 3}_0 c in DIMACS: 23153 23154 23155 -548 -23156 0 23153 23154 23155 -548 -23157 0 23153 23154 23155 -548 23158 0 c 1+1 --> 2 c (-b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ b^{274, 2}_0 ∧ p_548) -> (-b^{274, 3}_2 ∧ b^{274, 3}_1 ∧ -b^{274, 3}_0) c in CNF: c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ -p_548 ∨ -b^{274, 3}_2 c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ -p_548 ∨ b^{274, 3}_1 c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ -p_548 ∨ -b^{274, 3}_0 c in DIMACS: 23153 23154 -23155 -548 -23156 0 23153 23154 -23155 -548 23157 0 23153 23154 -23155 -548 -23158 0 c 2+1 --> break c (-b^{274, 2}_2 ∧ b^{274, 2}_1 ∧ -b^{274, 2}_0 ∧ p_548) -> break c in CNF: c b^{274, 2}_2 ∨ -b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ -p_548 ∨ break c in DIMACS: 23153 -23154 23155 -548 1162 0 c 2-1 --> 1 c (-b^{274, 2}_2 ∧ b^{274, 2}_1 ∧ -b^{274, 2}_0 ∧ -p_548) -> (-b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ b^{274, 3}_0) c in CNF: c b^{274, 2}_2 ∨ -b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ p_548 ∨ -b^{274, 3}_2 c b^{274, 2}_2 ∨ -b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ p_548 ∨ -b^{274, 3}_1 c b^{274, 2}_2 ∨ -b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ p_548 ∨ b^{274, 3}_0 c in DIMACS: 23153 -23154 23155 548 -23156 0 23153 -23154 23155 548 -23157 0 23153 -23154 23155 548 23158 0 c 1-1 --> 0 c (-b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ b^{274, 2}_0 ∧ -p_548) -> (-b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ -b^{274, 3}_0) c in CNF: c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ p_548 ∨ -b^{274, 3}_2 c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ p_548 ∨ -b^{274, 3}_1 c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ p_548 ∨ -b^{274, 3}_0 c in DIMACS: 23153 23154 -23155 548 -23156 0 23153 23154 -23155 548 -23157 0 23153 23154 -23155 548 -23158 0 c 0-1 --> -1 c (-b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ -b^{274, 2}_0 ∧ -p_548) -> ( b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ b^{274, 3}_0) c in CNF: c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ p_548 ∨ b^{274, 3}_2 c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ p_548 ∨ -b^{274, 3}_1 c b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ p_548 ∨ b^{274, 3}_0 c in DIMACS: 23153 23154 23155 548 23156 0 23153 23154 23155 548 -23157 0 23153 23154 23155 548 23158 0 c -1-1 --> -2 c ( b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ b^{274, 2}_0 ∧ -p_548) -> ( b^{274, 3}_2 ∧ b^{274, 3}_1 ∧ -b^{274, 3}_0) c in CNF: c -b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ p_548 ∨ b^{274, 3}_2 c -b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ p_548 ∨ b^{274, 3}_1 c -b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ p_548 ∨ -b^{274, 3}_0 c in DIMACS: -23153 23154 -23155 548 23156 0 -23153 23154 -23155 548 23157 0 -23153 23154 -23155 548 -23158 0 c -2-1 --> break c ( b^{274, 2}_2 ∧ b^{274, 2}_1 ∧ -b^{274, 2}_0 ∧ -p_548) -> break c in CNF: c -b^{274, 2}_2 ∨ -b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ p_548 ∨ break c in DIMACS: -23153 -23154 23155 548 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{274, 2}_2 ∧ -b^{274, 2}_1 ∧ -b^{274, 2}_0 ∧ true) c in CNF: c -b^{274, 2}_2 ∨ b^{274, 2}_1 ∨ b^{274, 2}_0 ∨ false c in DIMACS: -23153 23154 23155 0 c 3 does not represent an automaton state. c -(-b^{274, 2}_2 ∧ b^{274, 2}_1 ∧ b^{274, 2}_0 ∧ true) c in CNF: c b^{274, 2}_2 ∨ -b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ false c in DIMACS: 23153 -23154 -23155 0 c -3 does not represent an automaton state. c -( b^{274, 2}_2 ∧ b^{274, 2}_1 ∧ b^{274, 2}_0 ∧ true) c in CNF: c -b^{274, 2}_2 ∨ -b^{274, 2}_1 ∨ -b^{274, 2}_0 ∨ false c in DIMACS: -23153 -23154 -23155 0 c i = 3 c -2+1 --> -1 c ( b^{274, 3}_2 ∧ b^{274, 3}_1 ∧ -b^{274, 3}_0 ∧ p_822) -> ( b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ b^{274, 4}_0) c in CNF: c -b^{274, 3}_2 ∨ -b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ -p_822 ∨ b^{274, 4}_2 c -b^{274, 3}_2 ∨ -b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ -p_822 ∨ -b^{274, 4}_1 c -b^{274, 3}_2 ∨ -b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ -p_822 ∨ b^{274, 4}_0 c in DIMACS: -23156 -23157 23158 -822 23159 0 -23156 -23157 23158 -822 -23160 0 -23156 -23157 23158 -822 23161 0 c -1+1 --> 0 c ( b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ b^{274, 3}_0 ∧ p_822) -> (-b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ -b^{274, 4}_0) c in CNF: c -b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ -p_822 ∨ -b^{274, 4}_2 c -b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ -p_822 ∨ -b^{274, 4}_1 c -b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ -p_822 ∨ -b^{274, 4}_0 c in DIMACS: -23156 23157 -23158 -822 -23159 0 -23156 23157 -23158 -822 -23160 0 -23156 23157 -23158 -822 -23161 0 c 0+1 --> 1 c (-b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ -b^{274, 3}_0 ∧ p_822) -> (-b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ b^{274, 4}_0) c in CNF: c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ -p_822 ∨ -b^{274, 4}_2 c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ -p_822 ∨ -b^{274, 4}_1 c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ -p_822 ∨ b^{274, 4}_0 c in DIMACS: 23156 23157 23158 -822 -23159 0 23156 23157 23158 -822 -23160 0 23156 23157 23158 -822 23161 0 c 1+1 --> 2 c (-b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ b^{274, 3}_0 ∧ p_822) -> (-b^{274, 4}_2 ∧ b^{274, 4}_1 ∧ -b^{274, 4}_0) c in CNF: c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ -p_822 ∨ -b^{274, 4}_2 c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ -p_822 ∨ b^{274, 4}_1 c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ -p_822 ∨ -b^{274, 4}_0 c in DIMACS: 23156 23157 -23158 -822 -23159 0 23156 23157 -23158 -822 23160 0 23156 23157 -23158 -822 -23161 0 c 2+1 --> break c (-b^{274, 3}_2 ∧ b^{274, 3}_1 ∧ -b^{274, 3}_0 ∧ p_822) -> break c in CNF: c b^{274, 3}_2 ∨ -b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ -p_822 ∨ break c in DIMACS: 23156 -23157 23158 -822 1162 0 c 2-1 --> 1 c (-b^{274, 3}_2 ∧ b^{274, 3}_1 ∧ -b^{274, 3}_0 ∧ -p_822) -> (-b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ b^{274, 4}_0) c in CNF: c b^{274, 3}_2 ∨ -b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ p_822 ∨ -b^{274, 4}_2 c b^{274, 3}_2 ∨ -b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ p_822 ∨ -b^{274, 4}_1 c b^{274, 3}_2 ∨ -b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ p_822 ∨ b^{274, 4}_0 c in DIMACS: 23156 -23157 23158 822 -23159 0 23156 -23157 23158 822 -23160 0 23156 -23157 23158 822 23161 0 c 1-1 --> 0 c (-b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ b^{274, 3}_0 ∧ -p_822) -> (-b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ -b^{274, 4}_0) c in CNF: c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ p_822 ∨ -b^{274, 4}_2 c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ p_822 ∨ -b^{274, 4}_1 c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ p_822 ∨ -b^{274, 4}_0 c in DIMACS: 23156 23157 -23158 822 -23159 0 23156 23157 -23158 822 -23160 0 23156 23157 -23158 822 -23161 0 c 0-1 --> -1 c (-b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ -b^{274, 3}_0 ∧ -p_822) -> ( b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ b^{274, 4}_0) c in CNF: c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ p_822 ∨ b^{274, 4}_2 c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ p_822 ∨ -b^{274, 4}_1 c b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ p_822 ∨ b^{274, 4}_0 c in DIMACS: 23156 23157 23158 822 23159 0 23156 23157 23158 822 -23160 0 23156 23157 23158 822 23161 0 c -1-1 --> -2 c ( b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ b^{274, 3}_0 ∧ -p_822) -> ( b^{274, 4}_2 ∧ b^{274, 4}_1 ∧ -b^{274, 4}_0) c in CNF: c -b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ p_822 ∨ b^{274, 4}_2 c -b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ p_822 ∨ b^{274, 4}_1 c -b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ p_822 ∨ -b^{274, 4}_0 c in DIMACS: -23156 23157 -23158 822 23159 0 -23156 23157 -23158 822 23160 0 -23156 23157 -23158 822 -23161 0 c -2-1 --> break c ( b^{274, 3}_2 ∧ b^{274, 3}_1 ∧ -b^{274, 3}_0 ∧ -p_822) -> break c in CNF: c -b^{274, 3}_2 ∨ -b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ p_822 ∨ break c in DIMACS: -23156 -23157 23158 822 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{274, 3}_2 ∧ -b^{274, 3}_1 ∧ -b^{274, 3}_0 ∧ true) c in CNF: c -b^{274, 3}_2 ∨ b^{274, 3}_1 ∨ b^{274, 3}_0 ∨ false c in DIMACS: -23156 23157 23158 0 c 3 does not represent an automaton state. c -(-b^{274, 3}_2 ∧ b^{274, 3}_1 ∧ b^{274, 3}_0 ∧ true) c in CNF: c b^{274, 3}_2 ∨ -b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ false c in DIMACS: 23156 -23157 -23158 0 c -3 does not represent an automaton state. c -( b^{274, 3}_2 ∧ b^{274, 3}_1 ∧ b^{274, 3}_0 ∧ true) c in CNF: c -b^{274, 3}_2 ∨ -b^{274, 3}_1 ∨ -b^{274, 3}_0 ∨ false c in DIMACS: -23156 -23157 -23158 0 c i = 4 c -2+1 --> -1 c ( b^{274, 4}_2 ∧ b^{274, 4}_1 ∧ -b^{274, 4}_0 ∧ p_1096) -> ( b^{274, 5}_2 ∧ -b^{274, 5}_1 ∧ b^{274, 5}_0) c in CNF: c -b^{274, 4}_2 ∨ -b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ -p_1096 ∨ b^{274, 5}_2 c -b^{274, 4}_2 ∨ -b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ -p_1096 ∨ -b^{274, 5}_1 c -b^{274, 4}_2 ∨ -b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ -p_1096 ∨ b^{274, 5}_0 c in DIMACS: -23159 -23160 23161 -1096 23162 0 -23159 -23160 23161 -1096 -23163 0 -23159 -23160 23161 -1096 23164 0 c -1+1 --> 0 c ( b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ b^{274, 4}_0 ∧ p_1096) -> (-b^{274, 5}_2 ∧ -b^{274, 5}_1 ∧ -b^{274, 5}_0) c in CNF: c -b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ -p_1096 ∨ -b^{274, 5}_2 c -b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ -p_1096 ∨ -b^{274, 5}_1 c -b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ -p_1096 ∨ -b^{274, 5}_0 c in DIMACS: -23159 23160 -23161 -1096 -23162 0 -23159 23160 -23161 -1096 -23163 0 -23159 23160 -23161 -1096 -23164 0 c 0+1 --> 1 c (-b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ -b^{274, 4}_0 ∧ p_1096) -> (-b^{274, 5}_2 ∧ -b^{274, 5}_1 ∧ b^{274, 5}_0) c in CNF: c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ -p_1096 ∨ -b^{274, 5}_2 c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ -p_1096 ∨ -b^{274, 5}_1 c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ -p_1096 ∨ b^{274, 5}_0 c in DIMACS: 23159 23160 23161 -1096 -23162 0 23159 23160 23161 -1096 -23163 0 23159 23160 23161 -1096 23164 0 c 1+1 --> 2 c (-b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ b^{274, 4}_0 ∧ p_1096) -> (-b^{274, 5}_2 ∧ b^{274, 5}_1 ∧ -b^{274, 5}_0) c in CNF: c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ -p_1096 ∨ -b^{274, 5}_2 c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ -p_1096 ∨ b^{274, 5}_1 c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ -p_1096 ∨ -b^{274, 5}_0 c in DIMACS: 23159 23160 -23161 -1096 -23162 0 23159 23160 -23161 -1096 23163 0 23159 23160 -23161 -1096 -23164 0 c 2+1 --> break c (-b^{274, 4}_2 ∧ b^{274, 4}_1 ∧ -b^{274, 4}_0 ∧ p_1096) -> break c in CNF: c b^{274, 4}_2 ∨ -b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ -p_1096 ∨ break c in DIMACS: 23159 -23160 23161 -1096 1162 0 c 2-1 --> 1 c (-b^{274, 4}_2 ∧ b^{274, 4}_1 ∧ -b^{274, 4}_0 ∧ -p_1096) -> (-b^{274, 5}_2 ∧ -b^{274, 5}_1 ∧ b^{274, 5}_0) c in CNF: c b^{274, 4}_2 ∨ -b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ p_1096 ∨ -b^{274, 5}_2 c b^{274, 4}_2 ∨ -b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ p_1096 ∨ -b^{274, 5}_1 c b^{274, 4}_2 ∨ -b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ p_1096 ∨ b^{274, 5}_0 c in DIMACS: 23159 -23160 23161 1096 -23162 0 23159 -23160 23161 1096 -23163 0 23159 -23160 23161 1096 23164 0 c 1-1 --> 0 c (-b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ b^{274, 4}_0 ∧ -p_1096) -> (-b^{274, 5}_2 ∧ -b^{274, 5}_1 ∧ -b^{274, 5}_0) c in CNF: c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ p_1096 ∨ -b^{274, 5}_2 c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ p_1096 ∨ -b^{274, 5}_1 c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ p_1096 ∨ -b^{274, 5}_0 c in DIMACS: 23159 23160 -23161 1096 -23162 0 23159 23160 -23161 1096 -23163 0 23159 23160 -23161 1096 -23164 0 c 0-1 --> -1 c (-b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ -b^{274, 4}_0 ∧ -p_1096) -> ( b^{274, 5}_2 ∧ -b^{274, 5}_1 ∧ b^{274, 5}_0) c in CNF: c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ p_1096 ∨ b^{274, 5}_2 c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ p_1096 ∨ -b^{274, 5}_1 c b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ p_1096 ∨ b^{274, 5}_0 c in DIMACS: 23159 23160 23161 1096 23162 0 23159 23160 23161 1096 -23163 0 23159 23160 23161 1096 23164 0 c -1-1 --> -2 c ( b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ b^{274, 4}_0 ∧ -p_1096) -> ( b^{274, 5}_2 ∧ b^{274, 5}_1 ∧ -b^{274, 5}_0) c in CNF: c -b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ p_1096 ∨ b^{274, 5}_2 c -b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ p_1096 ∨ b^{274, 5}_1 c -b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ p_1096 ∨ -b^{274, 5}_0 c in DIMACS: -23159 23160 -23161 1096 23162 0 -23159 23160 -23161 1096 23163 0 -23159 23160 -23161 1096 -23164 0 c -2-1 --> break c ( b^{274, 4}_2 ∧ b^{274, 4}_1 ∧ -b^{274, 4}_0 ∧ -p_1096) -> break c in CNF: c -b^{274, 4}_2 ∨ -b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ p_1096 ∨ break c in DIMACS: -23159 -23160 23161 1096 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{274, 4}_2 ∧ -b^{274, 4}_1 ∧ -b^{274, 4}_0 ∧ true) c in CNF: c -b^{274, 4}_2 ∨ b^{274, 4}_1 ∨ b^{274, 4}_0 ∨ false c in DIMACS: -23159 23160 23161 0 c 3 does not represent an automaton state. c -(-b^{274, 4}_2 ∧ b^{274, 4}_1 ∧ b^{274, 4}_0 ∧ true) c in CNF: c b^{274, 4}_2 ∨ -b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ false c in DIMACS: 23159 -23160 -23161 0 c -3 does not represent an automaton state. c -( b^{274, 4}_2 ∧ b^{274, 4}_1 ∧ b^{274, 4}_0 ∧ true) c in CNF: c -b^{274, 4}_2 ∨ -b^{274, 4}_1 ∨ -b^{274, 4}_0 ∨ false c in DIMACS: -23159 -23160 -23161 0 c INIT for k = 275 c -b^{275, 1}_2 c -b^{275, 1}_1 c -b^{275, 1}_0 c in DIMACS: -23165 0 -23166 0 -23167 0 c Transitions for k = 275 c i = 1 c -2+1 --> -1 c ( b^{275, 1}_2 ∧ b^{275, 1}_1 ∧ -b^{275, 1}_0 ∧ p_275) -> ( b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ b^{275, 2}_0) c in CNF: c -b^{275, 1}_2 ∨ -b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ -p_275 ∨ b^{275, 2}_2 c -b^{275, 1}_2 ∨ -b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ -p_275 ∨ -b^{275, 2}_1 c -b^{275, 1}_2 ∨ -b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ -p_275 ∨ b^{275, 2}_0 c in DIMACS: -23165 -23166 23167 -275 23168 0 -23165 -23166 23167 -275 -23169 0 -23165 -23166 23167 -275 23170 0 c -1+1 --> 0 c ( b^{275, 1}_2 ∧ -b^{275, 1}_1 ∧ b^{275, 1}_0 ∧ p_275) -> (-b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ -b^{275, 2}_0) c in CNF: c -b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ -p_275 ∨ -b^{275, 2}_2 c -b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ -p_275 ∨ -b^{275, 2}_1 c -b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ -p_275 ∨ -b^{275, 2}_0 c in DIMACS: -23165 23166 -23167 -275 -23168 0 -23165 23166 -23167 -275 -23169 0 -23165 23166 -23167 -275 -23170 0 c 0+1 --> 1 c (-b^{275, 1}_2 ∧ -b^{275, 1}_1 ∧ -b^{275, 1}_0 ∧ p_275) -> (-b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ b^{275, 2}_0) c in CNF: c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ -p_275 ∨ -b^{275, 2}_2 c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ -p_275 ∨ -b^{275, 2}_1 c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ -p_275 ∨ b^{275, 2}_0 c in DIMACS: 23165 23166 23167 -275 -23168 0 23165 23166 23167 -275 -23169 0 23165 23166 23167 -275 23170 0 c 1+1 --> 2 c (-b^{275, 1}_2 ∧ -b^{275, 1}_1 ∧ b^{275, 1}_0 ∧ p_275) -> (-b^{275, 2}_2 ∧ b^{275, 2}_1 ∧ -b^{275, 2}_0) c in CNF: c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ -p_275 ∨ -b^{275, 2}_2 c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ -p_275 ∨ b^{275, 2}_1 c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ -p_275 ∨ -b^{275, 2}_0 c in DIMACS: 23165 23166 -23167 -275 -23168 0 23165 23166 -23167 -275 23169 0 23165 23166 -23167 -275 -23170 0 c 2+1 --> break c (-b^{275, 1}_2 ∧ b^{275, 1}_1 ∧ -b^{275, 1}_0 ∧ p_275) -> break c in CNF: c b^{275, 1}_2 ∨ -b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ -p_275 ∨ break c in DIMACS: 23165 -23166 23167 -275 1162 0 c 2-1 --> 1 c (-b^{275, 1}_2 ∧ b^{275, 1}_1 ∧ -b^{275, 1}_0 ∧ -p_275) -> (-b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ b^{275, 2}_0) c in CNF: c b^{275, 1}_2 ∨ -b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ p_275 ∨ -b^{275, 2}_2 c b^{275, 1}_2 ∨ -b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ p_275 ∨ -b^{275, 2}_1 c b^{275, 1}_2 ∨ -b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ p_275 ∨ b^{275, 2}_0 c in DIMACS: 23165 -23166 23167 275 -23168 0 23165 -23166 23167 275 -23169 0 23165 -23166 23167 275 23170 0 c 1-1 --> 0 c (-b^{275, 1}_2 ∧ -b^{275, 1}_1 ∧ b^{275, 1}_0 ∧ -p_275) -> (-b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ -b^{275, 2}_0) c in CNF: c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ p_275 ∨ -b^{275, 2}_2 c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ p_275 ∨ -b^{275, 2}_1 c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ p_275 ∨ -b^{275, 2}_0 c in DIMACS: 23165 23166 -23167 275 -23168 0 23165 23166 -23167 275 -23169 0 23165 23166 -23167 275 -23170 0 c 0-1 --> -1 c (-b^{275, 1}_2 ∧ -b^{275, 1}_1 ∧ -b^{275, 1}_0 ∧ -p_275) -> ( b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ b^{275, 2}_0) c in CNF: c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ p_275 ∨ b^{275, 2}_2 c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ p_275 ∨ -b^{275, 2}_1 c b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ p_275 ∨ b^{275, 2}_0 c in DIMACS: 23165 23166 23167 275 23168 0 23165 23166 23167 275 -23169 0 23165 23166 23167 275 23170 0 c -1-1 --> -2 c ( b^{275, 1}_2 ∧ -b^{275, 1}_1 ∧ b^{275, 1}_0 ∧ -p_275) -> ( b^{275, 2}_2 ∧ b^{275, 2}_1 ∧ -b^{275, 2}_0) c in CNF: c -b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ p_275 ∨ b^{275, 2}_2 c -b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ p_275 ∨ b^{275, 2}_1 c -b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ p_275 ∨ -b^{275, 2}_0 c in DIMACS: -23165 23166 -23167 275 23168 0 -23165 23166 -23167 275 23169 0 -23165 23166 -23167 275 -23170 0 c -2-1 --> break c ( b^{275, 1}_2 ∧ b^{275, 1}_1 ∧ -b^{275, 1}_0 ∧ -p_275) -> break c in CNF: c -b^{275, 1}_2 ∨ -b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ p_275 ∨ break c in DIMACS: -23165 -23166 23167 275 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{275, 1}_2 ∧ -b^{275, 1}_1 ∧ -b^{275, 1}_0 ∧ true) c in CNF: c -b^{275, 1}_2 ∨ b^{275, 1}_1 ∨ b^{275, 1}_0 ∨ false c in DIMACS: -23165 23166 23167 0 c 3 does not represent an automaton state. c -(-b^{275, 1}_2 ∧ b^{275, 1}_1 ∧ b^{275, 1}_0 ∧ true) c in CNF: c b^{275, 1}_2 ∨ -b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ false c in DIMACS: 23165 -23166 -23167 0 c -3 does not represent an automaton state. c -( b^{275, 1}_2 ∧ b^{275, 1}_1 ∧ b^{275, 1}_0 ∧ true) c in CNF: c -b^{275, 1}_2 ∨ -b^{275, 1}_1 ∨ -b^{275, 1}_0 ∨ false c in DIMACS: -23165 -23166 -23167 0 c i = 2 c -2+1 --> -1 c ( b^{275, 2}_2 ∧ b^{275, 2}_1 ∧ -b^{275, 2}_0 ∧ p_550) -> ( b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ b^{275, 3}_0) c in CNF: c -b^{275, 2}_2 ∨ -b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ -p_550 ∨ b^{275, 3}_2 c -b^{275, 2}_2 ∨ -b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ -p_550 ∨ -b^{275, 3}_1 c -b^{275, 2}_2 ∨ -b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ -p_550 ∨ b^{275, 3}_0 c in DIMACS: -23168 -23169 23170 -550 23171 0 -23168 -23169 23170 -550 -23172 0 -23168 -23169 23170 -550 23173 0 c -1+1 --> 0 c ( b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ b^{275, 2}_0 ∧ p_550) -> (-b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ -b^{275, 3}_0) c in CNF: c -b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ -p_550 ∨ -b^{275, 3}_2 c -b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ -p_550 ∨ -b^{275, 3}_1 c -b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ -p_550 ∨ -b^{275, 3}_0 c in DIMACS: -23168 23169 -23170 -550 -23171 0 -23168 23169 -23170 -550 -23172 0 -23168 23169 -23170 -550 -23173 0 c 0+1 --> 1 c (-b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ -b^{275, 2}_0 ∧ p_550) -> (-b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ b^{275, 3}_0) c in CNF: c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ -p_550 ∨ -b^{275, 3}_2 c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ -p_550 ∨ -b^{275, 3}_1 c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ -p_550 ∨ b^{275, 3}_0 c in DIMACS: 23168 23169 23170 -550 -23171 0 23168 23169 23170 -550 -23172 0 23168 23169 23170 -550 23173 0 c 1+1 --> 2 c (-b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ b^{275, 2}_0 ∧ p_550) -> (-b^{275, 3}_2 ∧ b^{275, 3}_1 ∧ -b^{275, 3}_0) c in CNF: c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ -p_550 ∨ -b^{275, 3}_2 c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ -p_550 ∨ b^{275, 3}_1 c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ -p_550 ∨ -b^{275, 3}_0 c in DIMACS: 23168 23169 -23170 -550 -23171 0 23168 23169 -23170 -550 23172 0 23168 23169 -23170 -550 -23173 0 c 2+1 --> break c (-b^{275, 2}_2 ∧ b^{275, 2}_1 ∧ -b^{275, 2}_0 ∧ p_550) -> break c in CNF: c b^{275, 2}_2 ∨ -b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ -p_550 ∨ break c in DIMACS: 23168 -23169 23170 -550 1162 0 c 2-1 --> 1 c (-b^{275, 2}_2 ∧ b^{275, 2}_1 ∧ -b^{275, 2}_0 ∧ -p_550) -> (-b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ b^{275, 3}_0) c in CNF: c b^{275, 2}_2 ∨ -b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ p_550 ∨ -b^{275, 3}_2 c b^{275, 2}_2 ∨ -b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ p_550 ∨ -b^{275, 3}_1 c b^{275, 2}_2 ∨ -b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ p_550 ∨ b^{275, 3}_0 c in DIMACS: 23168 -23169 23170 550 -23171 0 23168 -23169 23170 550 -23172 0 23168 -23169 23170 550 23173 0 c 1-1 --> 0 c (-b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ b^{275, 2}_0 ∧ -p_550) -> (-b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ -b^{275, 3}_0) c in CNF: c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ p_550 ∨ -b^{275, 3}_2 c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ p_550 ∨ -b^{275, 3}_1 c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ p_550 ∨ -b^{275, 3}_0 c in DIMACS: 23168 23169 -23170 550 -23171 0 23168 23169 -23170 550 -23172 0 23168 23169 -23170 550 -23173 0 c 0-1 --> -1 c (-b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ -b^{275, 2}_0 ∧ -p_550) -> ( b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ b^{275, 3}_0) c in CNF: c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ p_550 ∨ b^{275, 3}_2 c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ p_550 ∨ -b^{275, 3}_1 c b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ p_550 ∨ b^{275, 3}_0 c in DIMACS: 23168 23169 23170 550 23171 0 23168 23169 23170 550 -23172 0 23168 23169 23170 550 23173 0 c -1-1 --> -2 c ( b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ b^{275, 2}_0 ∧ -p_550) -> ( b^{275, 3}_2 ∧ b^{275, 3}_1 ∧ -b^{275, 3}_0) c in CNF: c -b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ p_550 ∨ b^{275, 3}_2 c -b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ p_550 ∨ b^{275, 3}_1 c -b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ p_550 ∨ -b^{275, 3}_0 c in DIMACS: -23168 23169 -23170 550 23171 0 -23168 23169 -23170 550 23172 0 -23168 23169 -23170 550 -23173 0 c -2-1 --> break c ( b^{275, 2}_2 ∧ b^{275, 2}_1 ∧ -b^{275, 2}_0 ∧ -p_550) -> break c in CNF: c -b^{275, 2}_2 ∨ -b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ p_550 ∨ break c in DIMACS: -23168 -23169 23170 550 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{275, 2}_2 ∧ -b^{275, 2}_1 ∧ -b^{275, 2}_0 ∧ true) c in CNF: c -b^{275, 2}_2 ∨ b^{275, 2}_1 ∨ b^{275, 2}_0 ∨ false c in DIMACS: -23168 23169 23170 0 c 3 does not represent an automaton state. c -(-b^{275, 2}_2 ∧ b^{275, 2}_1 ∧ b^{275, 2}_0 ∧ true) c in CNF: c b^{275, 2}_2 ∨ -b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ false c in DIMACS: 23168 -23169 -23170 0 c -3 does not represent an automaton state. c -( b^{275, 2}_2 ∧ b^{275, 2}_1 ∧ b^{275, 2}_0 ∧ true) c in CNF: c -b^{275, 2}_2 ∨ -b^{275, 2}_1 ∨ -b^{275, 2}_0 ∨ false c in DIMACS: -23168 -23169 -23170 0 c i = 3 c -2+1 --> -1 c ( b^{275, 3}_2 ∧ b^{275, 3}_1 ∧ -b^{275, 3}_0 ∧ p_825) -> ( b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ b^{275, 4}_0) c in CNF: c -b^{275, 3}_2 ∨ -b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ -p_825 ∨ b^{275, 4}_2 c -b^{275, 3}_2 ∨ -b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ -p_825 ∨ -b^{275, 4}_1 c -b^{275, 3}_2 ∨ -b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ -p_825 ∨ b^{275, 4}_0 c in DIMACS: -23171 -23172 23173 -825 23174 0 -23171 -23172 23173 -825 -23175 0 -23171 -23172 23173 -825 23176 0 c -1+1 --> 0 c ( b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ b^{275, 3}_0 ∧ p_825) -> (-b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ -b^{275, 4}_0) c in CNF: c -b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ -p_825 ∨ -b^{275, 4}_2 c -b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ -p_825 ∨ -b^{275, 4}_1 c -b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ -p_825 ∨ -b^{275, 4}_0 c in DIMACS: -23171 23172 -23173 -825 -23174 0 -23171 23172 -23173 -825 -23175 0 -23171 23172 -23173 -825 -23176 0 c 0+1 --> 1 c (-b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ -b^{275, 3}_0 ∧ p_825) -> (-b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ b^{275, 4}_0) c in CNF: c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ -p_825 ∨ -b^{275, 4}_2 c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ -p_825 ∨ -b^{275, 4}_1 c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ -p_825 ∨ b^{275, 4}_0 c in DIMACS: 23171 23172 23173 -825 -23174 0 23171 23172 23173 -825 -23175 0 23171 23172 23173 -825 23176 0 c 1+1 --> 2 c (-b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ b^{275, 3}_0 ∧ p_825) -> (-b^{275, 4}_2 ∧ b^{275, 4}_1 ∧ -b^{275, 4}_0) c in CNF: c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ -p_825 ∨ -b^{275, 4}_2 c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ -p_825 ∨ b^{275, 4}_1 c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ -p_825 ∨ -b^{275, 4}_0 c in DIMACS: 23171 23172 -23173 -825 -23174 0 23171 23172 -23173 -825 23175 0 23171 23172 -23173 -825 -23176 0 c 2+1 --> break c (-b^{275, 3}_2 ∧ b^{275, 3}_1 ∧ -b^{275, 3}_0 ∧ p_825) -> break c in CNF: c b^{275, 3}_2 ∨ -b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ -p_825 ∨ break c in DIMACS: 23171 -23172 23173 -825 1162 0 c 2-1 --> 1 c (-b^{275, 3}_2 ∧ b^{275, 3}_1 ∧ -b^{275, 3}_0 ∧ -p_825) -> (-b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ b^{275, 4}_0) c in CNF: c b^{275, 3}_2 ∨ -b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ p_825 ∨ -b^{275, 4}_2 c b^{275, 3}_2 ∨ -b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ p_825 ∨ -b^{275, 4}_1 c b^{275, 3}_2 ∨ -b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ p_825 ∨ b^{275, 4}_0 c in DIMACS: 23171 -23172 23173 825 -23174 0 23171 -23172 23173 825 -23175 0 23171 -23172 23173 825 23176 0 c 1-1 --> 0 c (-b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ b^{275, 3}_0 ∧ -p_825) -> (-b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ -b^{275, 4}_0) c in CNF: c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ p_825 ∨ -b^{275, 4}_2 c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ p_825 ∨ -b^{275, 4}_1 c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ p_825 ∨ -b^{275, 4}_0 c in DIMACS: 23171 23172 -23173 825 -23174 0 23171 23172 -23173 825 -23175 0 23171 23172 -23173 825 -23176 0 c 0-1 --> -1 c (-b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ -b^{275, 3}_0 ∧ -p_825) -> ( b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ b^{275, 4}_0) c in CNF: c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ p_825 ∨ b^{275, 4}_2 c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ p_825 ∨ -b^{275, 4}_1 c b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ p_825 ∨ b^{275, 4}_0 c in DIMACS: 23171 23172 23173 825 23174 0 23171 23172 23173 825 -23175 0 23171 23172 23173 825 23176 0 c -1-1 --> -2 c ( b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ b^{275, 3}_0 ∧ -p_825) -> ( b^{275, 4}_2 ∧ b^{275, 4}_1 ∧ -b^{275, 4}_0) c in CNF: c -b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ p_825 ∨ b^{275, 4}_2 c -b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ p_825 ∨ b^{275, 4}_1 c -b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ p_825 ∨ -b^{275, 4}_0 c in DIMACS: -23171 23172 -23173 825 23174 0 -23171 23172 -23173 825 23175 0 -23171 23172 -23173 825 -23176 0 c -2-1 --> break c ( b^{275, 3}_2 ∧ b^{275, 3}_1 ∧ -b^{275, 3}_0 ∧ -p_825) -> break c in CNF: c -b^{275, 3}_2 ∨ -b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ p_825 ∨ break c in DIMACS: -23171 -23172 23173 825 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{275, 3}_2 ∧ -b^{275, 3}_1 ∧ -b^{275, 3}_0 ∧ true) c in CNF: c -b^{275, 3}_2 ∨ b^{275, 3}_1 ∨ b^{275, 3}_0 ∨ false c in DIMACS: -23171 23172 23173 0 c 3 does not represent an automaton state. c -(-b^{275, 3}_2 ∧ b^{275, 3}_1 ∧ b^{275, 3}_0 ∧ true) c in CNF: c b^{275, 3}_2 ∨ -b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ false c in DIMACS: 23171 -23172 -23173 0 c -3 does not represent an automaton state. c -( b^{275, 3}_2 ∧ b^{275, 3}_1 ∧ b^{275, 3}_0 ∧ true) c in CNF: c -b^{275, 3}_2 ∨ -b^{275, 3}_1 ∨ -b^{275, 3}_0 ∨ false c in DIMACS: -23171 -23172 -23173 0 c i = 4 c -2+1 --> -1 c ( b^{275, 4}_2 ∧ b^{275, 4}_1 ∧ -b^{275, 4}_0 ∧ p_1100) -> ( b^{275, 5}_2 ∧ -b^{275, 5}_1 ∧ b^{275, 5}_0) c in CNF: c -b^{275, 4}_2 ∨ -b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ -p_1100 ∨ b^{275, 5}_2 c -b^{275, 4}_2 ∨ -b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ -p_1100 ∨ -b^{275, 5}_1 c -b^{275, 4}_2 ∨ -b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ -p_1100 ∨ b^{275, 5}_0 c in DIMACS: -23174 -23175 23176 -1100 23177 0 -23174 -23175 23176 -1100 -23178 0 -23174 -23175 23176 -1100 23179 0 c -1+1 --> 0 c ( b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ b^{275, 4}_0 ∧ p_1100) -> (-b^{275, 5}_2 ∧ -b^{275, 5}_1 ∧ -b^{275, 5}_0) c in CNF: c -b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ -p_1100 ∨ -b^{275, 5}_2 c -b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ -p_1100 ∨ -b^{275, 5}_1 c -b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ -p_1100 ∨ -b^{275, 5}_0 c in DIMACS: -23174 23175 -23176 -1100 -23177 0 -23174 23175 -23176 -1100 -23178 0 -23174 23175 -23176 -1100 -23179 0 c 0+1 --> 1 c (-b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ -b^{275, 4}_0 ∧ p_1100) -> (-b^{275, 5}_2 ∧ -b^{275, 5}_1 ∧ b^{275, 5}_0) c in CNF: c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ -p_1100 ∨ -b^{275, 5}_2 c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ -p_1100 ∨ -b^{275, 5}_1 c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ -p_1100 ∨ b^{275, 5}_0 c in DIMACS: 23174 23175 23176 -1100 -23177 0 23174 23175 23176 -1100 -23178 0 23174 23175 23176 -1100 23179 0 c 1+1 --> 2 c (-b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ b^{275, 4}_0 ∧ p_1100) -> (-b^{275, 5}_2 ∧ b^{275, 5}_1 ∧ -b^{275, 5}_0) c in CNF: c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ -p_1100 ∨ -b^{275, 5}_2 c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ -p_1100 ∨ b^{275, 5}_1 c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ -p_1100 ∨ -b^{275, 5}_0 c in DIMACS: 23174 23175 -23176 -1100 -23177 0 23174 23175 -23176 -1100 23178 0 23174 23175 -23176 -1100 -23179 0 c 2+1 --> break c (-b^{275, 4}_2 ∧ b^{275, 4}_1 ∧ -b^{275, 4}_0 ∧ p_1100) -> break c in CNF: c b^{275, 4}_2 ∨ -b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ -p_1100 ∨ break c in DIMACS: 23174 -23175 23176 -1100 1162 0 c 2-1 --> 1 c (-b^{275, 4}_2 ∧ b^{275, 4}_1 ∧ -b^{275, 4}_0 ∧ -p_1100) -> (-b^{275, 5}_2 ∧ -b^{275, 5}_1 ∧ b^{275, 5}_0) c in CNF: c b^{275, 4}_2 ∨ -b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ p_1100 ∨ -b^{275, 5}_2 c b^{275, 4}_2 ∨ -b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ p_1100 ∨ -b^{275, 5}_1 c b^{275, 4}_2 ∨ -b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ p_1100 ∨ b^{275, 5}_0 c in DIMACS: 23174 -23175 23176 1100 -23177 0 23174 -23175 23176 1100 -23178 0 23174 -23175 23176 1100 23179 0 c 1-1 --> 0 c (-b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ b^{275, 4}_0 ∧ -p_1100) -> (-b^{275, 5}_2 ∧ -b^{275, 5}_1 ∧ -b^{275, 5}_0) c in CNF: c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ p_1100 ∨ -b^{275, 5}_2 c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ p_1100 ∨ -b^{275, 5}_1 c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ p_1100 ∨ -b^{275, 5}_0 c in DIMACS: 23174 23175 -23176 1100 -23177 0 23174 23175 -23176 1100 -23178 0 23174 23175 -23176 1100 -23179 0 c 0-1 --> -1 c (-b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ -b^{275, 4}_0 ∧ -p_1100) -> ( b^{275, 5}_2 ∧ -b^{275, 5}_1 ∧ b^{275, 5}_0) c in CNF: c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ p_1100 ∨ b^{275, 5}_2 c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ p_1100 ∨ -b^{275, 5}_1 c b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ p_1100 ∨ b^{275, 5}_0 c in DIMACS: 23174 23175 23176 1100 23177 0 23174 23175 23176 1100 -23178 0 23174 23175 23176 1100 23179 0 c -1-1 --> -2 c ( b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ b^{275, 4}_0 ∧ -p_1100) -> ( b^{275, 5}_2 ∧ b^{275, 5}_1 ∧ -b^{275, 5}_0) c in CNF: c -b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ p_1100 ∨ b^{275, 5}_2 c -b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ p_1100 ∨ b^{275, 5}_1 c -b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ p_1100 ∨ -b^{275, 5}_0 c in DIMACS: -23174 23175 -23176 1100 23177 0 -23174 23175 -23176 1100 23178 0 -23174 23175 -23176 1100 -23179 0 c -2-1 --> break c ( b^{275, 4}_2 ∧ b^{275, 4}_1 ∧ -b^{275, 4}_0 ∧ -p_1100) -> break c in CNF: c -b^{275, 4}_2 ∨ -b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ p_1100 ∨ break c in DIMACS: -23174 -23175 23176 1100 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{275, 4}_2 ∧ -b^{275, 4}_1 ∧ -b^{275, 4}_0 ∧ true) c in CNF: c -b^{275, 4}_2 ∨ b^{275, 4}_1 ∨ b^{275, 4}_0 ∨ false c in DIMACS: -23174 23175 23176 0 c 3 does not represent an automaton state. c -(-b^{275, 4}_2 ∧ b^{275, 4}_1 ∧ b^{275, 4}_0 ∧ true) c in CNF: c b^{275, 4}_2 ∨ -b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ false c in DIMACS: 23174 -23175 -23176 0 c -3 does not represent an automaton state. c -( b^{275, 4}_2 ∧ b^{275, 4}_1 ∧ b^{275, 4}_0 ∧ true) c in CNF: c -b^{275, 4}_2 ∨ -b^{275, 4}_1 ∨ -b^{275, 4}_0 ∨ false c in DIMACS: -23174 -23175 -23176 0 c INIT for k = 276 c -b^{276, 1}_2 c -b^{276, 1}_1 c -b^{276, 1}_0 c in DIMACS: -23180 0 -23181 0 -23182 0 c Transitions for k = 276 c i = 1 c -2+1 --> -1 c ( b^{276, 1}_2 ∧ b^{276, 1}_1 ∧ -b^{276, 1}_0 ∧ p_276) -> ( b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ b^{276, 2}_0) c in CNF: c -b^{276, 1}_2 ∨ -b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ -p_276 ∨ b^{276, 2}_2 c -b^{276, 1}_2 ∨ -b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ -p_276 ∨ -b^{276, 2}_1 c -b^{276, 1}_2 ∨ -b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ -p_276 ∨ b^{276, 2}_0 c in DIMACS: -23180 -23181 23182 -276 23183 0 -23180 -23181 23182 -276 -23184 0 -23180 -23181 23182 -276 23185 0 c -1+1 --> 0 c ( b^{276, 1}_2 ∧ -b^{276, 1}_1 ∧ b^{276, 1}_0 ∧ p_276) -> (-b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ -b^{276, 2}_0) c in CNF: c -b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ -p_276 ∨ -b^{276, 2}_2 c -b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ -p_276 ∨ -b^{276, 2}_1 c -b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ -p_276 ∨ -b^{276, 2}_0 c in DIMACS: -23180 23181 -23182 -276 -23183 0 -23180 23181 -23182 -276 -23184 0 -23180 23181 -23182 -276 -23185 0 c 0+1 --> 1 c (-b^{276, 1}_2 ∧ -b^{276, 1}_1 ∧ -b^{276, 1}_0 ∧ p_276) -> (-b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ b^{276, 2}_0) c in CNF: c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ -p_276 ∨ -b^{276, 2}_2 c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ -p_276 ∨ -b^{276, 2}_1 c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ -p_276 ∨ b^{276, 2}_0 c in DIMACS: 23180 23181 23182 -276 -23183 0 23180 23181 23182 -276 -23184 0 23180 23181 23182 -276 23185 0 c 1+1 --> 2 c (-b^{276, 1}_2 ∧ -b^{276, 1}_1 ∧ b^{276, 1}_0 ∧ p_276) -> (-b^{276, 2}_2 ∧ b^{276, 2}_1 ∧ -b^{276, 2}_0) c in CNF: c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ -p_276 ∨ -b^{276, 2}_2 c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ -p_276 ∨ b^{276, 2}_1 c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ -p_276 ∨ -b^{276, 2}_0 c in DIMACS: 23180 23181 -23182 -276 -23183 0 23180 23181 -23182 -276 23184 0 23180 23181 -23182 -276 -23185 0 c 2+1 --> break c (-b^{276, 1}_2 ∧ b^{276, 1}_1 ∧ -b^{276, 1}_0 ∧ p_276) -> break c in CNF: c b^{276, 1}_2 ∨ -b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ -p_276 ∨ break c in DIMACS: 23180 -23181 23182 -276 1162 0 c 2-1 --> 1 c (-b^{276, 1}_2 ∧ b^{276, 1}_1 ∧ -b^{276, 1}_0 ∧ -p_276) -> (-b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ b^{276, 2}_0) c in CNF: c b^{276, 1}_2 ∨ -b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ p_276 ∨ -b^{276, 2}_2 c b^{276, 1}_2 ∨ -b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ p_276 ∨ -b^{276, 2}_1 c b^{276, 1}_2 ∨ -b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ p_276 ∨ b^{276, 2}_0 c in DIMACS: 23180 -23181 23182 276 -23183 0 23180 -23181 23182 276 -23184 0 23180 -23181 23182 276 23185 0 c 1-1 --> 0 c (-b^{276, 1}_2 ∧ -b^{276, 1}_1 ∧ b^{276, 1}_0 ∧ -p_276) -> (-b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ -b^{276, 2}_0) c in CNF: c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ p_276 ∨ -b^{276, 2}_2 c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ p_276 ∨ -b^{276, 2}_1 c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ p_276 ∨ -b^{276, 2}_0 c in DIMACS: 23180 23181 -23182 276 -23183 0 23180 23181 -23182 276 -23184 0 23180 23181 -23182 276 -23185 0 c 0-1 --> -1 c (-b^{276, 1}_2 ∧ -b^{276, 1}_1 ∧ -b^{276, 1}_0 ∧ -p_276) -> ( b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ b^{276, 2}_0) c in CNF: c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ p_276 ∨ b^{276, 2}_2 c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ p_276 ∨ -b^{276, 2}_1 c b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ p_276 ∨ b^{276, 2}_0 c in DIMACS: 23180 23181 23182 276 23183 0 23180 23181 23182 276 -23184 0 23180 23181 23182 276 23185 0 c -1-1 --> -2 c ( b^{276, 1}_2 ∧ -b^{276, 1}_1 ∧ b^{276, 1}_0 ∧ -p_276) -> ( b^{276, 2}_2 ∧ b^{276, 2}_1 ∧ -b^{276, 2}_0) c in CNF: c -b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ p_276 ∨ b^{276, 2}_2 c -b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ p_276 ∨ b^{276, 2}_1 c -b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ p_276 ∨ -b^{276, 2}_0 c in DIMACS: -23180 23181 -23182 276 23183 0 -23180 23181 -23182 276 23184 0 -23180 23181 -23182 276 -23185 0 c -2-1 --> break c ( b^{276, 1}_2 ∧ b^{276, 1}_1 ∧ -b^{276, 1}_0 ∧ -p_276) -> break c in CNF: c -b^{276, 1}_2 ∨ -b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ p_276 ∨ break c in DIMACS: -23180 -23181 23182 276 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{276, 1}_2 ∧ -b^{276, 1}_1 ∧ -b^{276, 1}_0 ∧ true) c in CNF: c -b^{276, 1}_2 ∨ b^{276, 1}_1 ∨ b^{276, 1}_0 ∨ false c in DIMACS: -23180 23181 23182 0 c 3 does not represent an automaton state. c -(-b^{276, 1}_2 ∧ b^{276, 1}_1 ∧ b^{276, 1}_0 ∧ true) c in CNF: c b^{276, 1}_2 ∨ -b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ false c in DIMACS: 23180 -23181 -23182 0 c -3 does not represent an automaton state. c -( b^{276, 1}_2 ∧ b^{276, 1}_1 ∧ b^{276, 1}_0 ∧ true) c in CNF: c -b^{276, 1}_2 ∨ -b^{276, 1}_1 ∨ -b^{276, 1}_0 ∨ false c in DIMACS: -23180 -23181 -23182 0 c i = 2 c -2+1 --> -1 c ( b^{276, 2}_2 ∧ b^{276, 2}_1 ∧ -b^{276, 2}_0 ∧ p_552) -> ( b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ b^{276, 3}_0) c in CNF: c -b^{276, 2}_2 ∨ -b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ -p_552 ∨ b^{276, 3}_2 c -b^{276, 2}_2 ∨ -b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ -p_552 ∨ -b^{276, 3}_1 c -b^{276, 2}_2 ∨ -b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ -p_552 ∨ b^{276, 3}_0 c in DIMACS: -23183 -23184 23185 -552 23186 0 -23183 -23184 23185 -552 -23187 0 -23183 -23184 23185 -552 23188 0 c -1+1 --> 0 c ( b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ b^{276, 2}_0 ∧ p_552) -> (-b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ -b^{276, 3}_0) c in CNF: c -b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ -p_552 ∨ -b^{276, 3}_2 c -b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ -p_552 ∨ -b^{276, 3}_1 c -b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ -p_552 ∨ -b^{276, 3}_0 c in DIMACS: -23183 23184 -23185 -552 -23186 0 -23183 23184 -23185 -552 -23187 0 -23183 23184 -23185 -552 -23188 0 c 0+1 --> 1 c (-b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ -b^{276, 2}_0 ∧ p_552) -> (-b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ b^{276, 3}_0) c in CNF: c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ -p_552 ∨ -b^{276, 3}_2 c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ -p_552 ∨ -b^{276, 3}_1 c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ -p_552 ∨ b^{276, 3}_0 c in DIMACS: 23183 23184 23185 -552 -23186 0 23183 23184 23185 -552 -23187 0 23183 23184 23185 -552 23188 0 c 1+1 --> 2 c (-b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ b^{276, 2}_0 ∧ p_552) -> (-b^{276, 3}_2 ∧ b^{276, 3}_1 ∧ -b^{276, 3}_0) c in CNF: c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ -p_552 ∨ -b^{276, 3}_2 c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ -p_552 ∨ b^{276, 3}_1 c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ -p_552 ∨ -b^{276, 3}_0 c in DIMACS: 23183 23184 -23185 -552 -23186 0 23183 23184 -23185 -552 23187 0 23183 23184 -23185 -552 -23188 0 c 2+1 --> break c (-b^{276, 2}_2 ∧ b^{276, 2}_1 ∧ -b^{276, 2}_0 ∧ p_552) -> break c in CNF: c b^{276, 2}_2 ∨ -b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ -p_552 ∨ break c in DIMACS: 23183 -23184 23185 -552 1162 0 c 2-1 --> 1 c (-b^{276, 2}_2 ∧ b^{276, 2}_1 ∧ -b^{276, 2}_0 ∧ -p_552) -> (-b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ b^{276, 3}_0) c in CNF: c b^{276, 2}_2 ∨ -b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ p_552 ∨ -b^{276, 3}_2 c b^{276, 2}_2 ∨ -b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ p_552 ∨ -b^{276, 3}_1 c b^{276, 2}_2 ∨ -b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ p_552 ∨ b^{276, 3}_0 c in DIMACS: 23183 -23184 23185 552 -23186 0 23183 -23184 23185 552 -23187 0 23183 -23184 23185 552 23188 0 c 1-1 --> 0 c (-b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ b^{276, 2}_0 ∧ -p_552) -> (-b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ -b^{276, 3}_0) c in CNF: c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ p_552 ∨ -b^{276, 3}_2 c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ p_552 ∨ -b^{276, 3}_1 c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ p_552 ∨ -b^{276, 3}_0 c in DIMACS: 23183 23184 -23185 552 -23186 0 23183 23184 -23185 552 -23187 0 23183 23184 -23185 552 -23188 0 c 0-1 --> -1 c (-b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ -b^{276, 2}_0 ∧ -p_552) -> ( b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ b^{276, 3}_0) c in CNF: c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ p_552 ∨ b^{276, 3}_2 c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ p_552 ∨ -b^{276, 3}_1 c b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ p_552 ∨ b^{276, 3}_0 c in DIMACS: 23183 23184 23185 552 23186 0 23183 23184 23185 552 -23187 0 23183 23184 23185 552 23188 0 c -1-1 --> -2 c ( b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ b^{276, 2}_0 ∧ -p_552) -> ( b^{276, 3}_2 ∧ b^{276, 3}_1 ∧ -b^{276, 3}_0) c in CNF: c -b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ p_552 ∨ b^{276, 3}_2 c -b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ p_552 ∨ b^{276, 3}_1 c -b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ p_552 ∨ -b^{276, 3}_0 c in DIMACS: -23183 23184 -23185 552 23186 0 -23183 23184 -23185 552 23187 0 -23183 23184 -23185 552 -23188 0 c -2-1 --> break c ( b^{276, 2}_2 ∧ b^{276, 2}_1 ∧ -b^{276, 2}_0 ∧ -p_552) -> break c in CNF: c -b^{276, 2}_2 ∨ -b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ p_552 ∨ break c in DIMACS: -23183 -23184 23185 552 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{276, 2}_2 ∧ -b^{276, 2}_1 ∧ -b^{276, 2}_0 ∧ true) c in CNF: c -b^{276, 2}_2 ∨ b^{276, 2}_1 ∨ b^{276, 2}_0 ∨ false c in DIMACS: -23183 23184 23185 0 c 3 does not represent an automaton state. c -(-b^{276, 2}_2 ∧ b^{276, 2}_1 ∧ b^{276, 2}_0 ∧ true) c in CNF: c b^{276, 2}_2 ∨ -b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ false c in DIMACS: 23183 -23184 -23185 0 c -3 does not represent an automaton state. c -( b^{276, 2}_2 ∧ b^{276, 2}_1 ∧ b^{276, 2}_0 ∧ true) c in CNF: c -b^{276, 2}_2 ∨ -b^{276, 2}_1 ∨ -b^{276, 2}_0 ∨ false c in DIMACS: -23183 -23184 -23185 0 c i = 3 c -2+1 --> -1 c ( b^{276, 3}_2 ∧ b^{276, 3}_1 ∧ -b^{276, 3}_0 ∧ p_828) -> ( b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ b^{276, 4}_0) c in CNF: c -b^{276, 3}_2 ∨ -b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ -p_828 ∨ b^{276, 4}_2 c -b^{276, 3}_2 ∨ -b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ -p_828 ∨ -b^{276, 4}_1 c -b^{276, 3}_2 ∨ -b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ -p_828 ∨ b^{276, 4}_0 c in DIMACS: -23186 -23187 23188 -828 23189 0 -23186 -23187 23188 -828 -23190 0 -23186 -23187 23188 -828 23191 0 c -1+1 --> 0 c ( b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ b^{276, 3}_0 ∧ p_828) -> (-b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ -b^{276, 4}_0) c in CNF: c -b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ -p_828 ∨ -b^{276, 4}_2 c -b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ -p_828 ∨ -b^{276, 4}_1 c -b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ -p_828 ∨ -b^{276, 4}_0 c in DIMACS: -23186 23187 -23188 -828 -23189 0 -23186 23187 -23188 -828 -23190 0 -23186 23187 -23188 -828 -23191 0 c 0+1 --> 1 c (-b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ -b^{276, 3}_0 ∧ p_828) -> (-b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ b^{276, 4}_0) c in CNF: c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ -p_828 ∨ -b^{276, 4}_2 c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ -p_828 ∨ -b^{276, 4}_1 c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ -p_828 ∨ b^{276, 4}_0 c in DIMACS: 23186 23187 23188 -828 -23189 0 23186 23187 23188 -828 -23190 0 23186 23187 23188 -828 23191 0 c 1+1 --> 2 c (-b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ b^{276, 3}_0 ∧ p_828) -> (-b^{276, 4}_2 ∧ b^{276, 4}_1 ∧ -b^{276, 4}_0) c in CNF: c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ -p_828 ∨ -b^{276, 4}_2 c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ -p_828 ∨ b^{276, 4}_1 c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ -p_828 ∨ -b^{276, 4}_0 c in DIMACS: 23186 23187 -23188 -828 -23189 0 23186 23187 -23188 -828 23190 0 23186 23187 -23188 -828 -23191 0 c 2+1 --> break c (-b^{276, 3}_2 ∧ b^{276, 3}_1 ∧ -b^{276, 3}_0 ∧ p_828) -> break c in CNF: c b^{276, 3}_2 ∨ -b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ -p_828 ∨ break c in DIMACS: 23186 -23187 23188 -828 1162 0 c 2-1 --> 1 c (-b^{276, 3}_2 ∧ b^{276, 3}_1 ∧ -b^{276, 3}_0 ∧ -p_828) -> (-b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ b^{276, 4}_0) c in CNF: c b^{276, 3}_2 ∨ -b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ p_828 ∨ -b^{276, 4}_2 c b^{276, 3}_2 ∨ -b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ p_828 ∨ -b^{276, 4}_1 c b^{276, 3}_2 ∨ -b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ p_828 ∨ b^{276, 4}_0 c in DIMACS: 23186 -23187 23188 828 -23189 0 23186 -23187 23188 828 -23190 0 23186 -23187 23188 828 23191 0 c 1-1 --> 0 c (-b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ b^{276, 3}_0 ∧ -p_828) -> (-b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ -b^{276, 4}_0) c in CNF: c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ p_828 ∨ -b^{276, 4}_2 c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ p_828 ∨ -b^{276, 4}_1 c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ p_828 ∨ -b^{276, 4}_0 c in DIMACS: 23186 23187 -23188 828 -23189 0 23186 23187 -23188 828 -23190 0 23186 23187 -23188 828 -23191 0 c 0-1 --> -1 c (-b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ -b^{276, 3}_0 ∧ -p_828) -> ( b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ b^{276, 4}_0) c in CNF: c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ p_828 ∨ b^{276, 4}_2 c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ p_828 ∨ -b^{276, 4}_1 c b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ p_828 ∨ b^{276, 4}_0 c in DIMACS: 23186 23187 23188 828 23189 0 23186 23187 23188 828 -23190 0 23186 23187 23188 828 23191 0 c -1-1 --> -2 c ( b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ b^{276, 3}_0 ∧ -p_828) -> ( b^{276, 4}_2 ∧ b^{276, 4}_1 ∧ -b^{276, 4}_0) c in CNF: c -b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ p_828 ∨ b^{276, 4}_2 c -b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ p_828 ∨ b^{276, 4}_1 c -b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ p_828 ∨ -b^{276, 4}_0 c in DIMACS: -23186 23187 -23188 828 23189 0 -23186 23187 -23188 828 23190 0 -23186 23187 -23188 828 -23191 0 c -2-1 --> break c ( b^{276, 3}_2 ∧ b^{276, 3}_1 ∧ -b^{276, 3}_0 ∧ -p_828) -> break c in CNF: c -b^{276, 3}_2 ∨ -b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ p_828 ∨ break c in DIMACS: -23186 -23187 23188 828 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{276, 3}_2 ∧ -b^{276, 3}_1 ∧ -b^{276, 3}_0 ∧ true) c in CNF: c -b^{276, 3}_2 ∨ b^{276, 3}_1 ∨ b^{276, 3}_0 ∨ false c in DIMACS: -23186 23187 23188 0 c 3 does not represent an automaton state. c -(-b^{276, 3}_2 ∧ b^{276, 3}_1 ∧ b^{276, 3}_0 ∧ true) c in CNF: c b^{276, 3}_2 ∨ -b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ false c in DIMACS: 23186 -23187 -23188 0 c -3 does not represent an automaton state. c -( b^{276, 3}_2 ∧ b^{276, 3}_1 ∧ b^{276, 3}_0 ∧ true) c in CNF: c -b^{276, 3}_2 ∨ -b^{276, 3}_1 ∨ -b^{276, 3}_0 ∨ false c in DIMACS: -23186 -23187 -23188 0 c i = 4 c -2+1 --> -1 c ( b^{276, 4}_2 ∧ b^{276, 4}_1 ∧ -b^{276, 4}_0 ∧ p_1104) -> ( b^{276, 5}_2 ∧ -b^{276, 5}_1 ∧ b^{276, 5}_0) c in CNF: c -b^{276, 4}_2 ∨ -b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ -p_1104 ∨ b^{276, 5}_2 c -b^{276, 4}_2 ∨ -b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ -p_1104 ∨ -b^{276, 5}_1 c -b^{276, 4}_2 ∨ -b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ -p_1104 ∨ b^{276, 5}_0 c in DIMACS: -23189 -23190 23191 -1104 23192 0 -23189 -23190 23191 -1104 -23193 0 -23189 -23190 23191 -1104 23194 0 c -1+1 --> 0 c ( b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ b^{276, 4}_0 ∧ p_1104) -> (-b^{276, 5}_2 ∧ -b^{276, 5}_1 ∧ -b^{276, 5}_0) c in CNF: c -b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ -p_1104 ∨ -b^{276, 5}_2 c -b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ -p_1104 ∨ -b^{276, 5}_1 c -b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ -p_1104 ∨ -b^{276, 5}_0 c in DIMACS: -23189 23190 -23191 -1104 -23192 0 -23189 23190 -23191 -1104 -23193 0 -23189 23190 -23191 -1104 -23194 0 c 0+1 --> 1 c (-b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ -b^{276, 4}_0 ∧ p_1104) -> (-b^{276, 5}_2 ∧ -b^{276, 5}_1 ∧ b^{276, 5}_0) c in CNF: c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ -p_1104 ∨ -b^{276, 5}_2 c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ -p_1104 ∨ -b^{276, 5}_1 c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ -p_1104 ∨ b^{276, 5}_0 c in DIMACS: 23189 23190 23191 -1104 -23192 0 23189 23190 23191 -1104 -23193 0 23189 23190 23191 -1104 23194 0 c 1+1 --> 2 c (-b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ b^{276, 4}_0 ∧ p_1104) -> (-b^{276, 5}_2 ∧ b^{276, 5}_1 ∧ -b^{276, 5}_0) c in CNF: c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ -p_1104 ∨ -b^{276, 5}_2 c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ -p_1104 ∨ b^{276, 5}_1 c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ -p_1104 ∨ -b^{276, 5}_0 c in DIMACS: 23189 23190 -23191 -1104 -23192 0 23189 23190 -23191 -1104 23193 0 23189 23190 -23191 -1104 -23194 0 c 2+1 --> break c (-b^{276, 4}_2 ∧ b^{276, 4}_1 ∧ -b^{276, 4}_0 ∧ p_1104) -> break c in CNF: c b^{276, 4}_2 ∨ -b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ -p_1104 ∨ break c in DIMACS: 23189 -23190 23191 -1104 1162 0 c 2-1 --> 1 c (-b^{276, 4}_2 ∧ b^{276, 4}_1 ∧ -b^{276, 4}_0 ∧ -p_1104) -> (-b^{276, 5}_2 ∧ -b^{276, 5}_1 ∧ b^{276, 5}_0) c in CNF: c b^{276, 4}_2 ∨ -b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ p_1104 ∨ -b^{276, 5}_2 c b^{276, 4}_2 ∨ -b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ p_1104 ∨ -b^{276, 5}_1 c b^{276, 4}_2 ∨ -b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ p_1104 ∨ b^{276, 5}_0 c in DIMACS: 23189 -23190 23191 1104 -23192 0 23189 -23190 23191 1104 -23193 0 23189 -23190 23191 1104 23194 0 c 1-1 --> 0 c (-b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ b^{276, 4}_0 ∧ -p_1104) -> (-b^{276, 5}_2 ∧ -b^{276, 5}_1 ∧ -b^{276, 5}_0) c in CNF: c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ p_1104 ∨ -b^{276, 5}_2 c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ p_1104 ∨ -b^{276, 5}_1 c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ p_1104 ∨ -b^{276, 5}_0 c in DIMACS: 23189 23190 -23191 1104 -23192 0 23189 23190 -23191 1104 -23193 0 23189 23190 -23191 1104 -23194 0 c 0-1 --> -1 c (-b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ -b^{276, 4}_0 ∧ -p_1104) -> ( b^{276, 5}_2 ∧ -b^{276, 5}_1 ∧ b^{276, 5}_0) c in CNF: c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ p_1104 ∨ b^{276, 5}_2 c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ p_1104 ∨ -b^{276, 5}_1 c b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ p_1104 ∨ b^{276, 5}_0 c in DIMACS: 23189 23190 23191 1104 23192 0 23189 23190 23191 1104 -23193 0 23189 23190 23191 1104 23194 0 c -1-1 --> -2 c ( b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ b^{276, 4}_0 ∧ -p_1104) -> ( b^{276, 5}_2 ∧ b^{276, 5}_1 ∧ -b^{276, 5}_0) c in CNF: c -b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ p_1104 ∨ b^{276, 5}_2 c -b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ p_1104 ∨ b^{276, 5}_1 c -b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ p_1104 ∨ -b^{276, 5}_0 c in DIMACS: -23189 23190 -23191 1104 23192 0 -23189 23190 -23191 1104 23193 0 -23189 23190 -23191 1104 -23194 0 c -2-1 --> break c ( b^{276, 4}_2 ∧ b^{276, 4}_1 ∧ -b^{276, 4}_0 ∧ -p_1104) -> break c in CNF: c -b^{276, 4}_2 ∨ -b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ p_1104 ∨ break c in DIMACS: -23189 -23190 23191 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{276, 4}_2 ∧ -b^{276, 4}_1 ∧ -b^{276, 4}_0 ∧ true) c in CNF: c -b^{276, 4}_2 ∨ b^{276, 4}_1 ∨ b^{276, 4}_0 ∨ false c in DIMACS: -23189 23190 23191 0 c 3 does not represent an automaton state. c -(-b^{276, 4}_2 ∧ b^{276, 4}_1 ∧ b^{276, 4}_0 ∧ true) c in CNF: c b^{276, 4}_2 ∨ -b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ false c in DIMACS: 23189 -23190 -23191 0 c -3 does not represent an automaton state. c -( b^{276, 4}_2 ∧ b^{276, 4}_1 ∧ b^{276, 4}_0 ∧ true) c in CNF: c -b^{276, 4}_2 ∨ -b^{276, 4}_1 ∨ -b^{276, 4}_0 ∨ false c in DIMACS: -23189 -23190 -23191 0 c INIT for k = 277 c -b^{277, 1}_2 c -b^{277, 1}_1 c -b^{277, 1}_0 c in DIMACS: -23195 0 -23196 0 -23197 0 c Transitions for k = 277 c i = 1 c -2+1 --> -1 c ( b^{277, 1}_2 ∧ b^{277, 1}_1 ∧ -b^{277, 1}_0 ∧ p_277) -> ( b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ b^{277, 2}_0) c in CNF: c -b^{277, 1}_2 ∨ -b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ -p_277 ∨ b^{277, 2}_2 c -b^{277, 1}_2 ∨ -b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ -p_277 ∨ -b^{277, 2}_1 c -b^{277, 1}_2 ∨ -b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ -p_277 ∨ b^{277, 2}_0 c in DIMACS: -23195 -23196 23197 -277 23198 0 -23195 -23196 23197 -277 -23199 0 -23195 -23196 23197 -277 23200 0 c -1+1 --> 0 c ( b^{277, 1}_2 ∧ -b^{277, 1}_1 ∧ b^{277, 1}_0 ∧ p_277) -> (-b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ -b^{277, 2}_0) c in CNF: c -b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ -p_277 ∨ -b^{277, 2}_2 c -b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ -p_277 ∨ -b^{277, 2}_1 c -b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ -p_277 ∨ -b^{277, 2}_0 c in DIMACS: -23195 23196 -23197 -277 -23198 0 -23195 23196 -23197 -277 -23199 0 -23195 23196 -23197 -277 -23200 0 c 0+1 --> 1 c (-b^{277, 1}_2 ∧ -b^{277, 1}_1 ∧ -b^{277, 1}_0 ∧ p_277) -> (-b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ b^{277, 2}_0) c in CNF: c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ -p_277 ∨ -b^{277, 2}_2 c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ -p_277 ∨ -b^{277, 2}_1 c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ -p_277 ∨ b^{277, 2}_0 c in DIMACS: 23195 23196 23197 -277 -23198 0 23195 23196 23197 -277 -23199 0 23195 23196 23197 -277 23200 0 c 1+1 --> 2 c (-b^{277, 1}_2 ∧ -b^{277, 1}_1 ∧ b^{277, 1}_0 ∧ p_277) -> (-b^{277, 2}_2 ∧ b^{277, 2}_1 ∧ -b^{277, 2}_0) c in CNF: c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ -p_277 ∨ -b^{277, 2}_2 c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ -p_277 ∨ b^{277, 2}_1 c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ -p_277 ∨ -b^{277, 2}_0 c in DIMACS: 23195 23196 -23197 -277 -23198 0 23195 23196 -23197 -277 23199 0 23195 23196 -23197 -277 -23200 0 c 2+1 --> break c (-b^{277, 1}_2 ∧ b^{277, 1}_1 ∧ -b^{277, 1}_0 ∧ p_277) -> break c in CNF: c b^{277, 1}_2 ∨ -b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ -p_277 ∨ break c in DIMACS: 23195 -23196 23197 -277 1162 0 c 2-1 --> 1 c (-b^{277, 1}_2 ∧ b^{277, 1}_1 ∧ -b^{277, 1}_0 ∧ -p_277) -> (-b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ b^{277, 2}_0) c in CNF: c b^{277, 1}_2 ∨ -b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ p_277 ∨ -b^{277, 2}_2 c b^{277, 1}_2 ∨ -b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ p_277 ∨ -b^{277, 2}_1 c b^{277, 1}_2 ∨ -b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ p_277 ∨ b^{277, 2}_0 c in DIMACS: 23195 -23196 23197 277 -23198 0 23195 -23196 23197 277 -23199 0 23195 -23196 23197 277 23200 0 c 1-1 --> 0 c (-b^{277, 1}_2 ∧ -b^{277, 1}_1 ∧ b^{277, 1}_0 ∧ -p_277) -> (-b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ -b^{277, 2}_0) c in CNF: c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ p_277 ∨ -b^{277, 2}_2 c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ p_277 ∨ -b^{277, 2}_1 c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ p_277 ∨ -b^{277, 2}_0 c in DIMACS: 23195 23196 -23197 277 -23198 0 23195 23196 -23197 277 -23199 0 23195 23196 -23197 277 -23200 0 c 0-1 --> -1 c (-b^{277, 1}_2 ∧ -b^{277, 1}_1 ∧ -b^{277, 1}_0 ∧ -p_277) -> ( b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ b^{277, 2}_0) c in CNF: c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ p_277 ∨ b^{277, 2}_2 c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ p_277 ∨ -b^{277, 2}_1 c b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ p_277 ∨ b^{277, 2}_0 c in DIMACS: 23195 23196 23197 277 23198 0 23195 23196 23197 277 -23199 0 23195 23196 23197 277 23200 0 c -1-1 --> -2 c ( b^{277, 1}_2 ∧ -b^{277, 1}_1 ∧ b^{277, 1}_0 ∧ -p_277) -> ( b^{277, 2}_2 ∧ b^{277, 2}_1 ∧ -b^{277, 2}_0) c in CNF: c -b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ p_277 ∨ b^{277, 2}_2 c -b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ p_277 ∨ b^{277, 2}_1 c -b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ p_277 ∨ -b^{277, 2}_0 c in DIMACS: -23195 23196 -23197 277 23198 0 -23195 23196 -23197 277 23199 0 -23195 23196 -23197 277 -23200 0 c -2-1 --> break c ( b^{277, 1}_2 ∧ b^{277, 1}_1 ∧ -b^{277, 1}_0 ∧ -p_277) -> break c in CNF: c -b^{277, 1}_2 ∨ -b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ p_277 ∨ break c in DIMACS: -23195 -23196 23197 277 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{277, 1}_2 ∧ -b^{277, 1}_1 ∧ -b^{277, 1}_0 ∧ true) c in CNF: c -b^{277, 1}_2 ∨ b^{277, 1}_1 ∨ b^{277, 1}_0 ∨ false c in DIMACS: -23195 23196 23197 0 c 3 does not represent an automaton state. c -(-b^{277, 1}_2 ∧ b^{277, 1}_1 ∧ b^{277, 1}_0 ∧ true) c in CNF: c b^{277, 1}_2 ∨ -b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ false c in DIMACS: 23195 -23196 -23197 0 c -3 does not represent an automaton state. c -( b^{277, 1}_2 ∧ b^{277, 1}_1 ∧ b^{277, 1}_0 ∧ true) c in CNF: c -b^{277, 1}_2 ∨ -b^{277, 1}_1 ∨ -b^{277, 1}_0 ∨ false c in DIMACS: -23195 -23196 -23197 0 c i = 2 c -2+1 --> -1 c ( b^{277, 2}_2 ∧ b^{277, 2}_1 ∧ -b^{277, 2}_0 ∧ p_554) -> ( b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ b^{277, 3}_0) c in CNF: c -b^{277, 2}_2 ∨ -b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ -p_554 ∨ b^{277, 3}_2 c -b^{277, 2}_2 ∨ -b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ -p_554 ∨ -b^{277, 3}_1 c -b^{277, 2}_2 ∨ -b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ -p_554 ∨ b^{277, 3}_0 c in DIMACS: -23198 -23199 23200 -554 23201 0 -23198 -23199 23200 -554 -23202 0 -23198 -23199 23200 -554 23203 0 c -1+1 --> 0 c ( b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ b^{277, 2}_0 ∧ p_554) -> (-b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ -b^{277, 3}_0) c in CNF: c -b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ -p_554 ∨ -b^{277, 3}_2 c -b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ -p_554 ∨ -b^{277, 3}_1 c -b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ -p_554 ∨ -b^{277, 3}_0 c in DIMACS: -23198 23199 -23200 -554 -23201 0 -23198 23199 -23200 -554 -23202 0 -23198 23199 -23200 -554 -23203 0 c 0+1 --> 1 c (-b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ -b^{277, 2}_0 ∧ p_554) -> (-b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ b^{277, 3}_0) c in CNF: c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ -p_554 ∨ -b^{277, 3}_2 c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ -p_554 ∨ -b^{277, 3}_1 c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ -p_554 ∨ b^{277, 3}_0 c in DIMACS: 23198 23199 23200 -554 -23201 0 23198 23199 23200 -554 -23202 0 23198 23199 23200 -554 23203 0 c 1+1 --> 2 c (-b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ b^{277, 2}_0 ∧ p_554) -> (-b^{277, 3}_2 ∧ b^{277, 3}_1 ∧ -b^{277, 3}_0) c in CNF: c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ -p_554 ∨ -b^{277, 3}_2 c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ -p_554 ∨ b^{277, 3}_1 c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ -p_554 ∨ -b^{277, 3}_0 c in DIMACS: 23198 23199 -23200 -554 -23201 0 23198 23199 -23200 -554 23202 0 23198 23199 -23200 -554 -23203 0 c 2+1 --> break c (-b^{277, 2}_2 ∧ b^{277, 2}_1 ∧ -b^{277, 2}_0 ∧ p_554) -> break c in CNF: c b^{277, 2}_2 ∨ -b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ -p_554 ∨ break c in DIMACS: 23198 -23199 23200 -554 1162 0 c 2-1 --> 1 c (-b^{277, 2}_2 ∧ b^{277, 2}_1 ∧ -b^{277, 2}_0 ∧ -p_554) -> (-b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ b^{277, 3}_0) c in CNF: c b^{277, 2}_2 ∨ -b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ p_554 ∨ -b^{277, 3}_2 c b^{277, 2}_2 ∨ -b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ p_554 ∨ -b^{277, 3}_1 c b^{277, 2}_2 ∨ -b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ p_554 ∨ b^{277, 3}_0 c in DIMACS: 23198 -23199 23200 554 -23201 0 23198 -23199 23200 554 -23202 0 23198 -23199 23200 554 23203 0 c 1-1 --> 0 c (-b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ b^{277, 2}_0 ∧ -p_554) -> (-b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ -b^{277, 3}_0) c in CNF: c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ p_554 ∨ -b^{277, 3}_2 c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ p_554 ∨ -b^{277, 3}_1 c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ p_554 ∨ -b^{277, 3}_0 c in DIMACS: 23198 23199 -23200 554 -23201 0 23198 23199 -23200 554 -23202 0 23198 23199 -23200 554 -23203 0 c 0-1 --> -1 c (-b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ -b^{277, 2}_0 ∧ -p_554) -> ( b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ b^{277, 3}_0) c in CNF: c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ p_554 ∨ b^{277, 3}_2 c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ p_554 ∨ -b^{277, 3}_1 c b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ p_554 ∨ b^{277, 3}_0 c in DIMACS: 23198 23199 23200 554 23201 0 23198 23199 23200 554 -23202 0 23198 23199 23200 554 23203 0 c -1-1 --> -2 c ( b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ b^{277, 2}_0 ∧ -p_554) -> ( b^{277, 3}_2 ∧ b^{277, 3}_1 ∧ -b^{277, 3}_0) c in CNF: c -b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ p_554 ∨ b^{277, 3}_2 c -b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ p_554 ∨ b^{277, 3}_1 c -b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ p_554 ∨ -b^{277, 3}_0 c in DIMACS: -23198 23199 -23200 554 23201 0 -23198 23199 -23200 554 23202 0 -23198 23199 -23200 554 -23203 0 c -2-1 --> break c ( b^{277, 2}_2 ∧ b^{277, 2}_1 ∧ -b^{277, 2}_0 ∧ -p_554) -> break c in CNF: c -b^{277, 2}_2 ∨ -b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ p_554 ∨ break c in DIMACS: -23198 -23199 23200 554 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{277, 2}_2 ∧ -b^{277, 2}_1 ∧ -b^{277, 2}_0 ∧ true) c in CNF: c -b^{277, 2}_2 ∨ b^{277, 2}_1 ∨ b^{277, 2}_0 ∨ false c in DIMACS: -23198 23199 23200 0 c 3 does not represent an automaton state. c -(-b^{277, 2}_2 ∧ b^{277, 2}_1 ∧ b^{277, 2}_0 ∧ true) c in CNF: c b^{277, 2}_2 ∨ -b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ false c in DIMACS: 23198 -23199 -23200 0 c -3 does not represent an automaton state. c -( b^{277, 2}_2 ∧ b^{277, 2}_1 ∧ b^{277, 2}_0 ∧ true) c in CNF: c -b^{277, 2}_2 ∨ -b^{277, 2}_1 ∨ -b^{277, 2}_0 ∨ false c in DIMACS: -23198 -23199 -23200 0 c i = 3 c -2+1 --> -1 c ( b^{277, 3}_2 ∧ b^{277, 3}_1 ∧ -b^{277, 3}_0 ∧ p_831) -> ( b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ b^{277, 4}_0) c in CNF: c -b^{277, 3}_2 ∨ -b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ -p_831 ∨ b^{277, 4}_2 c -b^{277, 3}_2 ∨ -b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ -p_831 ∨ -b^{277, 4}_1 c -b^{277, 3}_2 ∨ -b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ -p_831 ∨ b^{277, 4}_0 c in DIMACS: -23201 -23202 23203 -831 23204 0 -23201 -23202 23203 -831 -23205 0 -23201 -23202 23203 -831 23206 0 c -1+1 --> 0 c ( b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ b^{277, 3}_0 ∧ p_831) -> (-b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ -b^{277, 4}_0) c in CNF: c -b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ -p_831 ∨ -b^{277, 4}_2 c -b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ -p_831 ∨ -b^{277, 4}_1 c -b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ -p_831 ∨ -b^{277, 4}_0 c in DIMACS: -23201 23202 -23203 -831 -23204 0 -23201 23202 -23203 -831 -23205 0 -23201 23202 -23203 -831 -23206 0 c 0+1 --> 1 c (-b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ -b^{277, 3}_0 ∧ p_831) -> (-b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ b^{277, 4}_0) c in CNF: c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ -p_831 ∨ -b^{277, 4}_2 c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ -p_831 ∨ -b^{277, 4}_1 c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ -p_831 ∨ b^{277, 4}_0 c in DIMACS: 23201 23202 23203 -831 -23204 0 23201 23202 23203 -831 -23205 0 23201 23202 23203 -831 23206 0 c 1+1 --> 2 c (-b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ b^{277, 3}_0 ∧ p_831) -> (-b^{277, 4}_2 ∧ b^{277, 4}_1 ∧ -b^{277, 4}_0) c in CNF: c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ -p_831 ∨ -b^{277, 4}_2 c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ -p_831 ∨ b^{277, 4}_1 c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ -p_831 ∨ -b^{277, 4}_0 c in DIMACS: 23201 23202 -23203 -831 -23204 0 23201 23202 -23203 -831 23205 0 23201 23202 -23203 -831 -23206 0 c 2+1 --> break c (-b^{277, 3}_2 ∧ b^{277, 3}_1 ∧ -b^{277, 3}_0 ∧ p_831) -> break c in CNF: c b^{277, 3}_2 ∨ -b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ -p_831 ∨ break c in DIMACS: 23201 -23202 23203 -831 1162 0 c 2-1 --> 1 c (-b^{277, 3}_2 ∧ b^{277, 3}_1 ∧ -b^{277, 3}_0 ∧ -p_831) -> (-b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ b^{277, 4}_0) c in CNF: c b^{277, 3}_2 ∨ -b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ p_831 ∨ -b^{277, 4}_2 c b^{277, 3}_2 ∨ -b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ p_831 ∨ -b^{277, 4}_1 c b^{277, 3}_2 ∨ -b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ p_831 ∨ b^{277, 4}_0 c in DIMACS: 23201 -23202 23203 831 -23204 0 23201 -23202 23203 831 -23205 0 23201 -23202 23203 831 23206 0 c 1-1 --> 0 c (-b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ b^{277, 3}_0 ∧ -p_831) -> (-b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ -b^{277, 4}_0) c in CNF: c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ p_831 ∨ -b^{277, 4}_2 c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ p_831 ∨ -b^{277, 4}_1 c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ p_831 ∨ -b^{277, 4}_0 c in DIMACS: 23201 23202 -23203 831 -23204 0 23201 23202 -23203 831 -23205 0 23201 23202 -23203 831 -23206 0 c 0-1 --> -1 c (-b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ -b^{277, 3}_0 ∧ -p_831) -> ( b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ b^{277, 4}_0) c in CNF: c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ p_831 ∨ b^{277, 4}_2 c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ p_831 ∨ -b^{277, 4}_1 c b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ p_831 ∨ b^{277, 4}_0 c in DIMACS: 23201 23202 23203 831 23204 0 23201 23202 23203 831 -23205 0 23201 23202 23203 831 23206 0 c -1-1 --> -2 c ( b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ b^{277, 3}_0 ∧ -p_831) -> ( b^{277, 4}_2 ∧ b^{277, 4}_1 ∧ -b^{277, 4}_0) c in CNF: c -b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ p_831 ∨ b^{277, 4}_2 c -b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ p_831 ∨ b^{277, 4}_1 c -b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ p_831 ∨ -b^{277, 4}_0 c in DIMACS: -23201 23202 -23203 831 23204 0 -23201 23202 -23203 831 23205 0 -23201 23202 -23203 831 -23206 0 c -2-1 --> break c ( b^{277, 3}_2 ∧ b^{277, 3}_1 ∧ -b^{277, 3}_0 ∧ -p_831) -> break c in CNF: c -b^{277, 3}_2 ∨ -b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ p_831 ∨ break c in DIMACS: -23201 -23202 23203 831 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{277, 3}_2 ∧ -b^{277, 3}_1 ∧ -b^{277, 3}_0 ∧ true) c in CNF: c -b^{277, 3}_2 ∨ b^{277, 3}_1 ∨ b^{277, 3}_0 ∨ false c in DIMACS: -23201 23202 23203 0 c 3 does not represent an automaton state. c -(-b^{277, 3}_2 ∧ b^{277, 3}_1 ∧ b^{277, 3}_0 ∧ true) c in CNF: c b^{277, 3}_2 ∨ -b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ false c in DIMACS: 23201 -23202 -23203 0 c -3 does not represent an automaton state. c -( b^{277, 3}_2 ∧ b^{277, 3}_1 ∧ b^{277, 3}_0 ∧ true) c in CNF: c -b^{277, 3}_2 ∨ -b^{277, 3}_1 ∨ -b^{277, 3}_0 ∨ false c in DIMACS: -23201 -23202 -23203 0 c i = 4 c -2+1 --> -1 c ( b^{277, 4}_2 ∧ b^{277, 4}_1 ∧ -b^{277, 4}_0 ∧ p_1108) -> ( b^{277, 5}_2 ∧ -b^{277, 5}_1 ∧ b^{277, 5}_0) c in CNF: c -b^{277, 4}_2 ∨ -b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ -p_1108 ∨ b^{277, 5}_2 c -b^{277, 4}_2 ∨ -b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ -p_1108 ∨ -b^{277, 5}_1 c -b^{277, 4}_2 ∨ -b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ -p_1108 ∨ b^{277, 5}_0 c in DIMACS: -23204 -23205 23206 -1108 23207 0 -23204 -23205 23206 -1108 -23208 0 -23204 -23205 23206 -1108 23209 0 c -1+1 --> 0 c ( b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ b^{277, 4}_0 ∧ p_1108) -> (-b^{277, 5}_2 ∧ -b^{277, 5}_1 ∧ -b^{277, 5}_0) c in CNF: c -b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ -p_1108 ∨ -b^{277, 5}_2 c -b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ -p_1108 ∨ -b^{277, 5}_1 c -b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ -p_1108 ∨ -b^{277, 5}_0 c in DIMACS: -23204 23205 -23206 -1108 -23207 0 -23204 23205 -23206 -1108 -23208 0 -23204 23205 -23206 -1108 -23209 0 c 0+1 --> 1 c (-b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ -b^{277, 4}_0 ∧ p_1108) -> (-b^{277, 5}_2 ∧ -b^{277, 5}_1 ∧ b^{277, 5}_0) c in CNF: c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ -p_1108 ∨ -b^{277, 5}_2 c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ -p_1108 ∨ -b^{277, 5}_1 c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ -p_1108 ∨ b^{277, 5}_0 c in DIMACS: 23204 23205 23206 -1108 -23207 0 23204 23205 23206 -1108 -23208 0 23204 23205 23206 -1108 23209 0 c 1+1 --> 2 c (-b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ b^{277, 4}_0 ∧ p_1108) -> (-b^{277, 5}_2 ∧ b^{277, 5}_1 ∧ -b^{277, 5}_0) c in CNF: c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ -p_1108 ∨ -b^{277, 5}_2 c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ -p_1108 ∨ b^{277, 5}_1 c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ -p_1108 ∨ -b^{277, 5}_0 c in DIMACS: 23204 23205 -23206 -1108 -23207 0 23204 23205 -23206 -1108 23208 0 23204 23205 -23206 -1108 -23209 0 c 2+1 --> break c (-b^{277, 4}_2 ∧ b^{277, 4}_1 ∧ -b^{277, 4}_0 ∧ p_1108) -> break c in CNF: c b^{277, 4}_2 ∨ -b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ -p_1108 ∨ break c in DIMACS: 23204 -23205 23206 -1108 1162 0 c 2-1 --> 1 c (-b^{277, 4}_2 ∧ b^{277, 4}_1 ∧ -b^{277, 4}_0 ∧ -p_1108) -> (-b^{277, 5}_2 ∧ -b^{277, 5}_1 ∧ b^{277, 5}_0) c in CNF: c b^{277, 4}_2 ∨ -b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ p_1108 ∨ -b^{277, 5}_2 c b^{277, 4}_2 ∨ -b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ p_1108 ∨ -b^{277, 5}_1 c b^{277, 4}_2 ∨ -b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ p_1108 ∨ b^{277, 5}_0 c in DIMACS: 23204 -23205 23206 1108 -23207 0 23204 -23205 23206 1108 -23208 0 23204 -23205 23206 1108 23209 0 c 1-1 --> 0 c (-b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ b^{277, 4}_0 ∧ -p_1108) -> (-b^{277, 5}_2 ∧ -b^{277, 5}_1 ∧ -b^{277, 5}_0) c in CNF: c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ p_1108 ∨ -b^{277, 5}_2 c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ p_1108 ∨ -b^{277, 5}_1 c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ p_1108 ∨ -b^{277, 5}_0 c in DIMACS: 23204 23205 -23206 1108 -23207 0 23204 23205 -23206 1108 -23208 0 23204 23205 -23206 1108 -23209 0 c 0-1 --> -1 c (-b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ -b^{277, 4}_0 ∧ -p_1108) -> ( b^{277, 5}_2 ∧ -b^{277, 5}_1 ∧ b^{277, 5}_0) c in CNF: c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ p_1108 ∨ b^{277, 5}_2 c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ p_1108 ∨ -b^{277, 5}_1 c b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ p_1108 ∨ b^{277, 5}_0 c in DIMACS: 23204 23205 23206 1108 23207 0 23204 23205 23206 1108 -23208 0 23204 23205 23206 1108 23209 0 c -1-1 --> -2 c ( b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ b^{277, 4}_0 ∧ -p_1108) -> ( b^{277, 5}_2 ∧ b^{277, 5}_1 ∧ -b^{277, 5}_0) c in CNF: c -b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ p_1108 ∨ b^{277, 5}_2 c -b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ p_1108 ∨ b^{277, 5}_1 c -b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ p_1108 ∨ -b^{277, 5}_0 c in DIMACS: -23204 23205 -23206 1108 23207 0 -23204 23205 -23206 1108 23208 0 -23204 23205 -23206 1108 -23209 0 c -2-1 --> break c ( b^{277, 4}_2 ∧ b^{277, 4}_1 ∧ -b^{277, 4}_0 ∧ -p_1108) -> break c in CNF: c -b^{277, 4}_2 ∨ -b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ p_1108 ∨ break c in DIMACS: -23204 -23205 23206 1108 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{277, 4}_2 ∧ -b^{277, 4}_1 ∧ -b^{277, 4}_0 ∧ true) c in CNF: c -b^{277, 4}_2 ∨ b^{277, 4}_1 ∨ b^{277, 4}_0 ∨ false c in DIMACS: -23204 23205 23206 0 c 3 does not represent an automaton state. c -(-b^{277, 4}_2 ∧ b^{277, 4}_1 ∧ b^{277, 4}_0 ∧ true) c in CNF: c b^{277, 4}_2 ∨ -b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ false c in DIMACS: 23204 -23205 -23206 0 c -3 does not represent an automaton state. c -( b^{277, 4}_2 ∧ b^{277, 4}_1 ∧ b^{277, 4}_0 ∧ true) c in CNF: c -b^{277, 4}_2 ∨ -b^{277, 4}_1 ∨ -b^{277, 4}_0 ∨ false c in DIMACS: -23204 -23205 -23206 0 c INIT for k = 278 c -b^{278, 1}_2 c -b^{278, 1}_1 c -b^{278, 1}_0 c in DIMACS: -23210 0 -23211 0 -23212 0 c Transitions for k = 278 c i = 1 c -2+1 --> -1 c ( b^{278, 1}_2 ∧ b^{278, 1}_1 ∧ -b^{278, 1}_0 ∧ p_278) -> ( b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ b^{278, 2}_0) c in CNF: c -b^{278, 1}_2 ∨ -b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ -p_278 ∨ b^{278, 2}_2 c -b^{278, 1}_2 ∨ -b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ -p_278 ∨ -b^{278, 2}_1 c -b^{278, 1}_2 ∨ -b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ -p_278 ∨ b^{278, 2}_0 c in DIMACS: -23210 -23211 23212 -278 23213 0 -23210 -23211 23212 -278 -23214 0 -23210 -23211 23212 -278 23215 0 c -1+1 --> 0 c ( b^{278, 1}_2 ∧ -b^{278, 1}_1 ∧ b^{278, 1}_0 ∧ p_278) -> (-b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ -b^{278, 2}_0) c in CNF: c -b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ -p_278 ∨ -b^{278, 2}_2 c -b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ -p_278 ∨ -b^{278, 2}_1 c -b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ -p_278 ∨ -b^{278, 2}_0 c in DIMACS: -23210 23211 -23212 -278 -23213 0 -23210 23211 -23212 -278 -23214 0 -23210 23211 -23212 -278 -23215 0 c 0+1 --> 1 c (-b^{278, 1}_2 ∧ -b^{278, 1}_1 ∧ -b^{278, 1}_0 ∧ p_278) -> (-b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ b^{278, 2}_0) c in CNF: c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ -p_278 ∨ -b^{278, 2}_2 c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ -p_278 ∨ -b^{278, 2}_1 c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ -p_278 ∨ b^{278, 2}_0 c in DIMACS: 23210 23211 23212 -278 -23213 0 23210 23211 23212 -278 -23214 0 23210 23211 23212 -278 23215 0 c 1+1 --> 2 c (-b^{278, 1}_2 ∧ -b^{278, 1}_1 ∧ b^{278, 1}_0 ∧ p_278) -> (-b^{278, 2}_2 ∧ b^{278, 2}_1 ∧ -b^{278, 2}_0) c in CNF: c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ -p_278 ∨ -b^{278, 2}_2 c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ -p_278 ∨ b^{278, 2}_1 c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ -p_278 ∨ -b^{278, 2}_0 c in DIMACS: 23210 23211 -23212 -278 -23213 0 23210 23211 -23212 -278 23214 0 23210 23211 -23212 -278 -23215 0 c 2+1 --> break c (-b^{278, 1}_2 ∧ b^{278, 1}_1 ∧ -b^{278, 1}_0 ∧ p_278) -> break c in CNF: c b^{278, 1}_2 ∨ -b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ -p_278 ∨ break c in DIMACS: 23210 -23211 23212 -278 1162 0 c 2-1 --> 1 c (-b^{278, 1}_2 ∧ b^{278, 1}_1 ∧ -b^{278, 1}_0 ∧ -p_278) -> (-b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ b^{278, 2}_0) c in CNF: c b^{278, 1}_2 ∨ -b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ p_278 ∨ -b^{278, 2}_2 c b^{278, 1}_2 ∨ -b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ p_278 ∨ -b^{278, 2}_1 c b^{278, 1}_2 ∨ -b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ p_278 ∨ b^{278, 2}_0 c in DIMACS: 23210 -23211 23212 278 -23213 0 23210 -23211 23212 278 -23214 0 23210 -23211 23212 278 23215 0 c 1-1 --> 0 c (-b^{278, 1}_2 ∧ -b^{278, 1}_1 ∧ b^{278, 1}_0 ∧ -p_278) -> (-b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ -b^{278, 2}_0) c in CNF: c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ p_278 ∨ -b^{278, 2}_2 c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ p_278 ∨ -b^{278, 2}_1 c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ p_278 ∨ -b^{278, 2}_0 c in DIMACS: 23210 23211 -23212 278 -23213 0 23210 23211 -23212 278 -23214 0 23210 23211 -23212 278 -23215 0 c 0-1 --> -1 c (-b^{278, 1}_2 ∧ -b^{278, 1}_1 ∧ -b^{278, 1}_0 ∧ -p_278) -> ( b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ b^{278, 2}_0) c in CNF: c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ p_278 ∨ b^{278, 2}_2 c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ p_278 ∨ -b^{278, 2}_1 c b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ p_278 ∨ b^{278, 2}_0 c in DIMACS: 23210 23211 23212 278 23213 0 23210 23211 23212 278 -23214 0 23210 23211 23212 278 23215 0 c -1-1 --> -2 c ( b^{278, 1}_2 ∧ -b^{278, 1}_1 ∧ b^{278, 1}_0 ∧ -p_278) -> ( b^{278, 2}_2 ∧ b^{278, 2}_1 ∧ -b^{278, 2}_0) c in CNF: c -b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ p_278 ∨ b^{278, 2}_2 c -b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ p_278 ∨ b^{278, 2}_1 c -b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ p_278 ∨ -b^{278, 2}_0 c in DIMACS: -23210 23211 -23212 278 23213 0 -23210 23211 -23212 278 23214 0 -23210 23211 -23212 278 -23215 0 c -2-1 --> break c ( b^{278, 1}_2 ∧ b^{278, 1}_1 ∧ -b^{278, 1}_0 ∧ -p_278) -> break c in CNF: c -b^{278, 1}_2 ∨ -b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ p_278 ∨ break c in DIMACS: -23210 -23211 23212 278 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{278, 1}_2 ∧ -b^{278, 1}_1 ∧ -b^{278, 1}_0 ∧ true) c in CNF: c -b^{278, 1}_2 ∨ b^{278, 1}_1 ∨ b^{278, 1}_0 ∨ false c in DIMACS: -23210 23211 23212 0 c 3 does not represent an automaton state. c -(-b^{278, 1}_2 ∧ b^{278, 1}_1 ∧ b^{278, 1}_0 ∧ true) c in CNF: c b^{278, 1}_2 ∨ -b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ false c in DIMACS: 23210 -23211 -23212 0 c -3 does not represent an automaton state. c -( b^{278, 1}_2 ∧ b^{278, 1}_1 ∧ b^{278, 1}_0 ∧ true) c in CNF: c -b^{278, 1}_2 ∨ -b^{278, 1}_1 ∨ -b^{278, 1}_0 ∨ false c in DIMACS: -23210 -23211 -23212 0 c i = 2 c -2+1 --> -1 c ( b^{278, 2}_2 ∧ b^{278, 2}_1 ∧ -b^{278, 2}_0 ∧ p_556) -> ( b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ b^{278, 3}_0) c in CNF: c -b^{278, 2}_2 ∨ -b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ -p_556 ∨ b^{278, 3}_2 c -b^{278, 2}_2 ∨ -b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ -p_556 ∨ -b^{278, 3}_1 c -b^{278, 2}_2 ∨ -b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ -p_556 ∨ b^{278, 3}_0 c in DIMACS: -23213 -23214 23215 -556 23216 0 -23213 -23214 23215 -556 -23217 0 -23213 -23214 23215 -556 23218 0 c -1+1 --> 0 c ( b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ b^{278, 2}_0 ∧ p_556) -> (-b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ -b^{278, 3}_0) c in CNF: c -b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ -p_556 ∨ -b^{278, 3}_2 c -b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ -p_556 ∨ -b^{278, 3}_1 c -b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ -p_556 ∨ -b^{278, 3}_0 c in DIMACS: -23213 23214 -23215 -556 -23216 0 -23213 23214 -23215 -556 -23217 0 -23213 23214 -23215 -556 -23218 0 c 0+1 --> 1 c (-b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ -b^{278, 2}_0 ∧ p_556) -> (-b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ b^{278, 3}_0) c in CNF: c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ -p_556 ∨ -b^{278, 3}_2 c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ -p_556 ∨ -b^{278, 3}_1 c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ -p_556 ∨ b^{278, 3}_0 c in DIMACS: 23213 23214 23215 -556 -23216 0 23213 23214 23215 -556 -23217 0 23213 23214 23215 -556 23218 0 c 1+1 --> 2 c (-b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ b^{278, 2}_0 ∧ p_556) -> (-b^{278, 3}_2 ∧ b^{278, 3}_1 ∧ -b^{278, 3}_0) c in CNF: c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ -p_556 ∨ -b^{278, 3}_2 c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ -p_556 ∨ b^{278, 3}_1 c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ -p_556 ∨ -b^{278, 3}_0 c in DIMACS: 23213 23214 -23215 -556 -23216 0 23213 23214 -23215 -556 23217 0 23213 23214 -23215 -556 -23218 0 c 2+1 --> break c (-b^{278, 2}_2 ∧ b^{278, 2}_1 ∧ -b^{278, 2}_0 ∧ p_556) -> break c in CNF: c b^{278, 2}_2 ∨ -b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ -p_556 ∨ break c in DIMACS: 23213 -23214 23215 -556 1162 0 c 2-1 --> 1 c (-b^{278, 2}_2 ∧ b^{278, 2}_1 ∧ -b^{278, 2}_0 ∧ -p_556) -> (-b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ b^{278, 3}_0) c in CNF: c b^{278, 2}_2 ∨ -b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ p_556 ∨ -b^{278, 3}_2 c b^{278, 2}_2 ∨ -b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ p_556 ∨ -b^{278, 3}_1 c b^{278, 2}_2 ∨ -b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ p_556 ∨ b^{278, 3}_0 c in DIMACS: 23213 -23214 23215 556 -23216 0 23213 -23214 23215 556 -23217 0 23213 -23214 23215 556 23218 0 c 1-1 --> 0 c (-b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ b^{278, 2}_0 ∧ -p_556) -> (-b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ -b^{278, 3}_0) c in CNF: c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ p_556 ∨ -b^{278, 3}_2 c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ p_556 ∨ -b^{278, 3}_1 c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ p_556 ∨ -b^{278, 3}_0 c in DIMACS: 23213 23214 -23215 556 -23216 0 23213 23214 -23215 556 -23217 0 23213 23214 -23215 556 -23218 0 c 0-1 --> -1 c (-b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ -b^{278, 2}_0 ∧ -p_556) -> ( b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ b^{278, 3}_0) c in CNF: c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ p_556 ∨ b^{278, 3}_2 c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ p_556 ∨ -b^{278, 3}_1 c b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ p_556 ∨ b^{278, 3}_0 c in DIMACS: 23213 23214 23215 556 23216 0 23213 23214 23215 556 -23217 0 23213 23214 23215 556 23218 0 c -1-1 --> -2 c ( b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ b^{278, 2}_0 ∧ -p_556) -> ( b^{278, 3}_2 ∧ b^{278, 3}_1 ∧ -b^{278, 3}_0) c in CNF: c -b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ p_556 ∨ b^{278, 3}_2 c -b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ p_556 ∨ b^{278, 3}_1 c -b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ p_556 ∨ -b^{278, 3}_0 c in DIMACS: -23213 23214 -23215 556 23216 0 -23213 23214 -23215 556 23217 0 -23213 23214 -23215 556 -23218 0 c -2-1 --> break c ( b^{278, 2}_2 ∧ b^{278, 2}_1 ∧ -b^{278, 2}_0 ∧ -p_556) -> break c in CNF: c -b^{278, 2}_2 ∨ -b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ p_556 ∨ break c in DIMACS: -23213 -23214 23215 556 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{278, 2}_2 ∧ -b^{278, 2}_1 ∧ -b^{278, 2}_0 ∧ true) c in CNF: c -b^{278, 2}_2 ∨ b^{278, 2}_1 ∨ b^{278, 2}_0 ∨ false c in DIMACS: -23213 23214 23215 0 c 3 does not represent an automaton state. c -(-b^{278, 2}_2 ∧ b^{278, 2}_1 ∧ b^{278, 2}_0 ∧ true) c in CNF: c b^{278, 2}_2 ∨ -b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ false c in DIMACS: 23213 -23214 -23215 0 c -3 does not represent an automaton state. c -( b^{278, 2}_2 ∧ b^{278, 2}_1 ∧ b^{278, 2}_0 ∧ true) c in CNF: c -b^{278, 2}_2 ∨ -b^{278, 2}_1 ∨ -b^{278, 2}_0 ∨ false c in DIMACS: -23213 -23214 -23215 0 c i = 3 c -2+1 --> -1 c ( b^{278, 3}_2 ∧ b^{278, 3}_1 ∧ -b^{278, 3}_0 ∧ p_834) -> ( b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ b^{278, 4}_0) c in CNF: c -b^{278, 3}_2 ∨ -b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ -p_834 ∨ b^{278, 4}_2 c -b^{278, 3}_2 ∨ -b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ -p_834 ∨ -b^{278, 4}_1 c -b^{278, 3}_2 ∨ -b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ -p_834 ∨ b^{278, 4}_0 c in DIMACS: -23216 -23217 23218 -834 23219 0 -23216 -23217 23218 -834 -23220 0 -23216 -23217 23218 -834 23221 0 c -1+1 --> 0 c ( b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ b^{278, 3}_0 ∧ p_834) -> (-b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ -b^{278, 4}_0) c in CNF: c -b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ -p_834 ∨ -b^{278, 4}_2 c -b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ -p_834 ∨ -b^{278, 4}_1 c -b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ -p_834 ∨ -b^{278, 4}_0 c in DIMACS: -23216 23217 -23218 -834 -23219 0 -23216 23217 -23218 -834 -23220 0 -23216 23217 -23218 -834 -23221 0 c 0+1 --> 1 c (-b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ -b^{278, 3}_0 ∧ p_834) -> (-b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ b^{278, 4}_0) c in CNF: c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ -p_834 ∨ -b^{278, 4}_2 c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ -p_834 ∨ -b^{278, 4}_1 c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ -p_834 ∨ b^{278, 4}_0 c in DIMACS: 23216 23217 23218 -834 -23219 0 23216 23217 23218 -834 -23220 0 23216 23217 23218 -834 23221 0 c 1+1 --> 2 c (-b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ b^{278, 3}_0 ∧ p_834) -> (-b^{278, 4}_2 ∧ b^{278, 4}_1 ∧ -b^{278, 4}_0) c in CNF: c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ -p_834 ∨ -b^{278, 4}_2 c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ -p_834 ∨ b^{278, 4}_1 c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ -p_834 ∨ -b^{278, 4}_0 c in DIMACS: 23216 23217 -23218 -834 -23219 0 23216 23217 -23218 -834 23220 0 23216 23217 -23218 -834 -23221 0 c 2+1 --> break c (-b^{278, 3}_2 ∧ b^{278, 3}_1 ∧ -b^{278, 3}_0 ∧ p_834) -> break c in CNF: c b^{278, 3}_2 ∨ -b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ -p_834 ∨ break c in DIMACS: 23216 -23217 23218 -834 1162 0 c 2-1 --> 1 c (-b^{278, 3}_2 ∧ b^{278, 3}_1 ∧ -b^{278, 3}_0 ∧ -p_834) -> (-b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ b^{278, 4}_0) c in CNF: c b^{278, 3}_2 ∨ -b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ p_834 ∨ -b^{278, 4}_2 c b^{278, 3}_2 ∨ -b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ p_834 ∨ -b^{278, 4}_1 c b^{278, 3}_2 ∨ -b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ p_834 ∨ b^{278, 4}_0 c in DIMACS: 23216 -23217 23218 834 -23219 0 23216 -23217 23218 834 -23220 0 23216 -23217 23218 834 23221 0 c 1-1 --> 0 c (-b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ b^{278, 3}_0 ∧ -p_834) -> (-b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ -b^{278, 4}_0) c in CNF: c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ p_834 ∨ -b^{278, 4}_2 c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ p_834 ∨ -b^{278, 4}_1 c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ p_834 ∨ -b^{278, 4}_0 c in DIMACS: 23216 23217 -23218 834 -23219 0 23216 23217 -23218 834 -23220 0 23216 23217 -23218 834 -23221 0 c 0-1 --> -1 c (-b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ -b^{278, 3}_0 ∧ -p_834) -> ( b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ b^{278, 4}_0) c in CNF: c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ p_834 ∨ b^{278, 4}_2 c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ p_834 ∨ -b^{278, 4}_1 c b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ p_834 ∨ b^{278, 4}_0 c in DIMACS: 23216 23217 23218 834 23219 0 23216 23217 23218 834 -23220 0 23216 23217 23218 834 23221 0 c -1-1 --> -2 c ( b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ b^{278, 3}_0 ∧ -p_834) -> ( b^{278, 4}_2 ∧ b^{278, 4}_1 ∧ -b^{278, 4}_0) c in CNF: c -b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ p_834 ∨ b^{278, 4}_2 c -b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ p_834 ∨ b^{278, 4}_1 c -b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ p_834 ∨ -b^{278, 4}_0 c in DIMACS: -23216 23217 -23218 834 23219 0 -23216 23217 -23218 834 23220 0 -23216 23217 -23218 834 -23221 0 c -2-1 --> break c ( b^{278, 3}_2 ∧ b^{278, 3}_1 ∧ -b^{278, 3}_0 ∧ -p_834) -> break c in CNF: c -b^{278, 3}_2 ∨ -b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ p_834 ∨ break c in DIMACS: -23216 -23217 23218 834 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{278, 3}_2 ∧ -b^{278, 3}_1 ∧ -b^{278, 3}_0 ∧ true) c in CNF: c -b^{278, 3}_2 ∨ b^{278, 3}_1 ∨ b^{278, 3}_0 ∨ false c in DIMACS: -23216 23217 23218 0 c 3 does not represent an automaton state. c -(-b^{278, 3}_2 ∧ b^{278, 3}_1 ∧ b^{278, 3}_0 ∧ true) c in CNF: c b^{278, 3}_2 ∨ -b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ false c in DIMACS: 23216 -23217 -23218 0 c -3 does not represent an automaton state. c -( b^{278, 3}_2 ∧ b^{278, 3}_1 ∧ b^{278, 3}_0 ∧ true) c in CNF: c -b^{278, 3}_2 ∨ -b^{278, 3}_1 ∨ -b^{278, 3}_0 ∨ false c in DIMACS: -23216 -23217 -23218 0 c i = 4 c -2+1 --> -1 c ( b^{278, 4}_2 ∧ b^{278, 4}_1 ∧ -b^{278, 4}_0 ∧ p_1112) -> ( b^{278, 5}_2 ∧ -b^{278, 5}_1 ∧ b^{278, 5}_0) c in CNF: c -b^{278, 4}_2 ∨ -b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ -p_1112 ∨ b^{278, 5}_2 c -b^{278, 4}_2 ∨ -b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ -p_1112 ∨ -b^{278, 5}_1 c -b^{278, 4}_2 ∨ -b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ -p_1112 ∨ b^{278, 5}_0 c in DIMACS: -23219 -23220 23221 -1112 23222 0 -23219 -23220 23221 -1112 -23223 0 -23219 -23220 23221 -1112 23224 0 c -1+1 --> 0 c ( b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ b^{278, 4}_0 ∧ p_1112) -> (-b^{278, 5}_2 ∧ -b^{278, 5}_1 ∧ -b^{278, 5}_0) c in CNF: c -b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ -p_1112 ∨ -b^{278, 5}_2 c -b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ -p_1112 ∨ -b^{278, 5}_1 c -b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ -p_1112 ∨ -b^{278, 5}_0 c in DIMACS: -23219 23220 -23221 -1112 -23222 0 -23219 23220 -23221 -1112 -23223 0 -23219 23220 -23221 -1112 -23224 0 c 0+1 --> 1 c (-b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ -b^{278, 4}_0 ∧ p_1112) -> (-b^{278, 5}_2 ∧ -b^{278, 5}_1 ∧ b^{278, 5}_0) c in CNF: c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ -p_1112 ∨ -b^{278, 5}_2 c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ -p_1112 ∨ -b^{278, 5}_1 c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ -p_1112 ∨ b^{278, 5}_0 c in DIMACS: 23219 23220 23221 -1112 -23222 0 23219 23220 23221 -1112 -23223 0 23219 23220 23221 -1112 23224 0 c 1+1 --> 2 c (-b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ b^{278, 4}_0 ∧ p_1112) -> (-b^{278, 5}_2 ∧ b^{278, 5}_1 ∧ -b^{278, 5}_0) c in CNF: c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ -p_1112 ∨ -b^{278, 5}_2 c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ -p_1112 ∨ b^{278, 5}_1 c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ -p_1112 ∨ -b^{278, 5}_0 c in DIMACS: 23219 23220 -23221 -1112 -23222 0 23219 23220 -23221 -1112 23223 0 23219 23220 -23221 -1112 -23224 0 c 2+1 --> break c (-b^{278, 4}_2 ∧ b^{278, 4}_1 ∧ -b^{278, 4}_0 ∧ p_1112) -> break c in CNF: c b^{278, 4}_2 ∨ -b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ -p_1112 ∨ break c in DIMACS: 23219 -23220 23221 -1112 1162 0 c 2-1 --> 1 c (-b^{278, 4}_2 ∧ b^{278, 4}_1 ∧ -b^{278, 4}_0 ∧ -p_1112) -> (-b^{278, 5}_2 ∧ -b^{278, 5}_1 ∧ b^{278, 5}_0) c in CNF: c b^{278, 4}_2 ∨ -b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ p_1112 ∨ -b^{278, 5}_2 c b^{278, 4}_2 ∨ -b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ p_1112 ∨ -b^{278, 5}_1 c b^{278, 4}_2 ∨ -b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ p_1112 ∨ b^{278, 5}_0 c in DIMACS: 23219 -23220 23221 1112 -23222 0 23219 -23220 23221 1112 -23223 0 23219 -23220 23221 1112 23224 0 c 1-1 --> 0 c (-b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ b^{278, 4}_0 ∧ -p_1112) -> (-b^{278, 5}_2 ∧ -b^{278, 5}_1 ∧ -b^{278, 5}_0) c in CNF: c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ p_1112 ∨ -b^{278, 5}_2 c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ p_1112 ∨ -b^{278, 5}_1 c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ p_1112 ∨ -b^{278, 5}_0 c in DIMACS: 23219 23220 -23221 1112 -23222 0 23219 23220 -23221 1112 -23223 0 23219 23220 -23221 1112 -23224 0 c 0-1 --> -1 c (-b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ -b^{278, 4}_0 ∧ -p_1112) -> ( b^{278, 5}_2 ∧ -b^{278, 5}_1 ∧ b^{278, 5}_0) c in CNF: c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ p_1112 ∨ b^{278, 5}_2 c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ p_1112 ∨ -b^{278, 5}_1 c b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ p_1112 ∨ b^{278, 5}_0 c in DIMACS: 23219 23220 23221 1112 23222 0 23219 23220 23221 1112 -23223 0 23219 23220 23221 1112 23224 0 c -1-1 --> -2 c ( b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ b^{278, 4}_0 ∧ -p_1112) -> ( b^{278, 5}_2 ∧ b^{278, 5}_1 ∧ -b^{278, 5}_0) c in CNF: c -b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ p_1112 ∨ b^{278, 5}_2 c -b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ p_1112 ∨ b^{278, 5}_1 c -b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ p_1112 ∨ -b^{278, 5}_0 c in DIMACS: -23219 23220 -23221 1112 23222 0 -23219 23220 -23221 1112 23223 0 -23219 23220 -23221 1112 -23224 0 c -2-1 --> break c ( b^{278, 4}_2 ∧ b^{278, 4}_1 ∧ -b^{278, 4}_0 ∧ -p_1112) -> break c in CNF: c -b^{278, 4}_2 ∨ -b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ p_1112 ∨ break c in DIMACS: -23219 -23220 23221 1112 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{278, 4}_2 ∧ -b^{278, 4}_1 ∧ -b^{278, 4}_0 ∧ true) c in CNF: c -b^{278, 4}_2 ∨ b^{278, 4}_1 ∨ b^{278, 4}_0 ∨ false c in DIMACS: -23219 23220 23221 0 c 3 does not represent an automaton state. c -(-b^{278, 4}_2 ∧ b^{278, 4}_1 ∧ b^{278, 4}_0 ∧ true) c in CNF: c b^{278, 4}_2 ∨ -b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ false c in DIMACS: 23219 -23220 -23221 0 c -3 does not represent an automaton state. c -( b^{278, 4}_2 ∧ b^{278, 4}_1 ∧ b^{278, 4}_0 ∧ true) c in CNF: c -b^{278, 4}_2 ∨ -b^{278, 4}_1 ∨ -b^{278, 4}_0 ∨ false c in DIMACS: -23219 -23220 -23221 0 c INIT for k = 279 c -b^{279, 1}_2 c -b^{279, 1}_1 c -b^{279, 1}_0 c in DIMACS: -23225 0 -23226 0 -23227 0 c Transitions for k = 279 c i = 1 c -2+1 --> -1 c ( b^{279, 1}_2 ∧ b^{279, 1}_1 ∧ -b^{279, 1}_0 ∧ p_279) -> ( b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ b^{279, 2}_0) c in CNF: c -b^{279, 1}_2 ∨ -b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ -p_279 ∨ b^{279, 2}_2 c -b^{279, 1}_2 ∨ -b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ -p_279 ∨ -b^{279, 2}_1 c -b^{279, 1}_2 ∨ -b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ -p_279 ∨ b^{279, 2}_0 c in DIMACS: -23225 -23226 23227 -279 23228 0 -23225 -23226 23227 -279 -23229 0 -23225 -23226 23227 -279 23230 0 c -1+1 --> 0 c ( b^{279, 1}_2 ∧ -b^{279, 1}_1 ∧ b^{279, 1}_0 ∧ p_279) -> (-b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ -b^{279, 2}_0) c in CNF: c -b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ -p_279 ∨ -b^{279, 2}_2 c -b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ -p_279 ∨ -b^{279, 2}_1 c -b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ -p_279 ∨ -b^{279, 2}_0 c in DIMACS: -23225 23226 -23227 -279 -23228 0 -23225 23226 -23227 -279 -23229 0 -23225 23226 -23227 -279 -23230 0 c 0+1 --> 1 c (-b^{279, 1}_2 ∧ -b^{279, 1}_1 ∧ -b^{279, 1}_0 ∧ p_279) -> (-b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ b^{279, 2}_0) c in CNF: c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ -p_279 ∨ -b^{279, 2}_2 c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ -p_279 ∨ -b^{279, 2}_1 c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ -p_279 ∨ b^{279, 2}_0 c in DIMACS: 23225 23226 23227 -279 -23228 0 23225 23226 23227 -279 -23229 0 23225 23226 23227 -279 23230 0 c 1+1 --> 2 c (-b^{279, 1}_2 ∧ -b^{279, 1}_1 ∧ b^{279, 1}_0 ∧ p_279) -> (-b^{279, 2}_2 ∧ b^{279, 2}_1 ∧ -b^{279, 2}_0) c in CNF: c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ -p_279 ∨ -b^{279, 2}_2 c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ -p_279 ∨ b^{279, 2}_1 c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ -p_279 ∨ -b^{279, 2}_0 c in DIMACS: 23225 23226 -23227 -279 -23228 0 23225 23226 -23227 -279 23229 0 23225 23226 -23227 -279 -23230 0 c 2+1 --> break c (-b^{279, 1}_2 ∧ b^{279, 1}_1 ∧ -b^{279, 1}_0 ∧ p_279) -> break c in CNF: c b^{279, 1}_2 ∨ -b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ -p_279 ∨ break c in DIMACS: 23225 -23226 23227 -279 1162 0 c 2-1 --> 1 c (-b^{279, 1}_2 ∧ b^{279, 1}_1 ∧ -b^{279, 1}_0 ∧ -p_279) -> (-b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ b^{279, 2}_0) c in CNF: c b^{279, 1}_2 ∨ -b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ p_279 ∨ -b^{279, 2}_2 c b^{279, 1}_2 ∨ -b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ p_279 ∨ -b^{279, 2}_1 c b^{279, 1}_2 ∨ -b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ p_279 ∨ b^{279, 2}_0 c in DIMACS: 23225 -23226 23227 279 -23228 0 23225 -23226 23227 279 -23229 0 23225 -23226 23227 279 23230 0 c 1-1 --> 0 c (-b^{279, 1}_2 ∧ -b^{279, 1}_1 ∧ b^{279, 1}_0 ∧ -p_279) -> (-b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ -b^{279, 2}_0) c in CNF: c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ p_279 ∨ -b^{279, 2}_2 c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ p_279 ∨ -b^{279, 2}_1 c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ p_279 ∨ -b^{279, 2}_0 c in DIMACS: 23225 23226 -23227 279 -23228 0 23225 23226 -23227 279 -23229 0 23225 23226 -23227 279 -23230 0 c 0-1 --> -1 c (-b^{279, 1}_2 ∧ -b^{279, 1}_1 ∧ -b^{279, 1}_0 ∧ -p_279) -> ( b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ b^{279, 2}_0) c in CNF: c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ p_279 ∨ b^{279, 2}_2 c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ p_279 ∨ -b^{279, 2}_1 c b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ p_279 ∨ b^{279, 2}_0 c in DIMACS: 23225 23226 23227 279 23228 0 23225 23226 23227 279 -23229 0 23225 23226 23227 279 23230 0 c -1-1 --> -2 c ( b^{279, 1}_2 ∧ -b^{279, 1}_1 ∧ b^{279, 1}_0 ∧ -p_279) -> ( b^{279, 2}_2 ∧ b^{279, 2}_1 ∧ -b^{279, 2}_0) c in CNF: c -b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ p_279 ∨ b^{279, 2}_2 c -b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ p_279 ∨ b^{279, 2}_1 c -b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ p_279 ∨ -b^{279, 2}_0 c in DIMACS: -23225 23226 -23227 279 23228 0 -23225 23226 -23227 279 23229 0 -23225 23226 -23227 279 -23230 0 c -2-1 --> break c ( b^{279, 1}_2 ∧ b^{279, 1}_1 ∧ -b^{279, 1}_0 ∧ -p_279) -> break c in CNF: c -b^{279, 1}_2 ∨ -b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ p_279 ∨ break c in DIMACS: -23225 -23226 23227 279 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{279, 1}_2 ∧ -b^{279, 1}_1 ∧ -b^{279, 1}_0 ∧ true) c in CNF: c -b^{279, 1}_2 ∨ b^{279, 1}_1 ∨ b^{279, 1}_0 ∨ false c in DIMACS: -23225 23226 23227 0 c 3 does not represent an automaton state. c -(-b^{279, 1}_2 ∧ b^{279, 1}_1 ∧ b^{279, 1}_0 ∧ true) c in CNF: c b^{279, 1}_2 ∨ -b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ false c in DIMACS: 23225 -23226 -23227 0 c -3 does not represent an automaton state. c -( b^{279, 1}_2 ∧ b^{279, 1}_1 ∧ b^{279, 1}_0 ∧ true) c in CNF: c -b^{279, 1}_2 ∨ -b^{279, 1}_1 ∨ -b^{279, 1}_0 ∨ false c in DIMACS: -23225 -23226 -23227 0 c i = 2 c -2+1 --> -1 c ( b^{279, 2}_2 ∧ b^{279, 2}_1 ∧ -b^{279, 2}_0 ∧ p_558) -> ( b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ b^{279, 3}_0) c in CNF: c -b^{279, 2}_2 ∨ -b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ -p_558 ∨ b^{279, 3}_2 c -b^{279, 2}_2 ∨ -b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ -p_558 ∨ -b^{279, 3}_1 c -b^{279, 2}_2 ∨ -b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ -p_558 ∨ b^{279, 3}_0 c in DIMACS: -23228 -23229 23230 -558 23231 0 -23228 -23229 23230 -558 -23232 0 -23228 -23229 23230 -558 23233 0 c -1+1 --> 0 c ( b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ b^{279, 2}_0 ∧ p_558) -> (-b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ -b^{279, 3}_0) c in CNF: c -b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ -p_558 ∨ -b^{279, 3}_2 c -b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ -p_558 ∨ -b^{279, 3}_1 c -b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ -p_558 ∨ -b^{279, 3}_0 c in DIMACS: -23228 23229 -23230 -558 -23231 0 -23228 23229 -23230 -558 -23232 0 -23228 23229 -23230 -558 -23233 0 c 0+1 --> 1 c (-b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ -b^{279, 2}_0 ∧ p_558) -> (-b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ b^{279, 3}_0) c in CNF: c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ -p_558 ∨ -b^{279, 3}_2 c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ -p_558 ∨ -b^{279, 3}_1 c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ -p_558 ∨ b^{279, 3}_0 c in DIMACS: 23228 23229 23230 -558 -23231 0 23228 23229 23230 -558 -23232 0 23228 23229 23230 -558 23233 0 c 1+1 --> 2 c (-b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ b^{279, 2}_0 ∧ p_558) -> (-b^{279, 3}_2 ∧ b^{279, 3}_1 ∧ -b^{279, 3}_0) c in CNF: c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ -p_558 ∨ -b^{279, 3}_2 c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ -p_558 ∨ b^{279, 3}_1 c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ -p_558 ∨ -b^{279, 3}_0 c in DIMACS: 23228 23229 -23230 -558 -23231 0 23228 23229 -23230 -558 23232 0 23228 23229 -23230 -558 -23233 0 c 2+1 --> break c (-b^{279, 2}_2 ∧ b^{279, 2}_1 ∧ -b^{279, 2}_0 ∧ p_558) -> break c in CNF: c b^{279, 2}_2 ∨ -b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ -p_558 ∨ break c in DIMACS: 23228 -23229 23230 -558 1162 0 c 2-1 --> 1 c (-b^{279, 2}_2 ∧ b^{279, 2}_1 ∧ -b^{279, 2}_0 ∧ -p_558) -> (-b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ b^{279, 3}_0) c in CNF: c b^{279, 2}_2 ∨ -b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ p_558 ∨ -b^{279, 3}_2 c b^{279, 2}_2 ∨ -b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ p_558 ∨ -b^{279, 3}_1 c b^{279, 2}_2 ∨ -b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ p_558 ∨ b^{279, 3}_0 c in DIMACS: 23228 -23229 23230 558 -23231 0 23228 -23229 23230 558 -23232 0 23228 -23229 23230 558 23233 0 c 1-1 --> 0 c (-b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ b^{279, 2}_0 ∧ -p_558) -> (-b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ -b^{279, 3}_0) c in CNF: c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ p_558 ∨ -b^{279, 3}_2 c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ p_558 ∨ -b^{279, 3}_1 c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ p_558 ∨ -b^{279, 3}_0 c in DIMACS: 23228 23229 -23230 558 -23231 0 23228 23229 -23230 558 -23232 0 23228 23229 -23230 558 -23233 0 c 0-1 --> -1 c (-b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ -b^{279, 2}_0 ∧ -p_558) -> ( b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ b^{279, 3}_0) c in CNF: c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ p_558 ∨ b^{279, 3}_2 c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ p_558 ∨ -b^{279, 3}_1 c b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ p_558 ∨ b^{279, 3}_0 c in DIMACS: 23228 23229 23230 558 23231 0 23228 23229 23230 558 -23232 0 23228 23229 23230 558 23233 0 c -1-1 --> -2 c ( b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ b^{279, 2}_0 ∧ -p_558) -> ( b^{279, 3}_2 ∧ b^{279, 3}_1 ∧ -b^{279, 3}_0) c in CNF: c -b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ p_558 ∨ b^{279, 3}_2 c -b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ p_558 ∨ b^{279, 3}_1 c -b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ p_558 ∨ -b^{279, 3}_0 c in DIMACS: -23228 23229 -23230 558 23231 0 -23228 23229 -23230 558 23232 0 -23228 23229 -23230 558 -23233 0 c -2-1 --> break c ( b^{279, 2}_2 ∧ b^{279, 2}_1 ∧ -b^{279, 2}_0 ∧ -p_558) -> break c in CNF: c -b^{279, 2}_2 ∨ -b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ p_558 ∨ break c in DIMACS: -23228 -23229 23230 558 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{279, 2}_2 ∧ -b^{279, 2}_1 ∧ -b^{279, 2}_0 ∧ true) c in CNF: c -b^{279, 2}_2 ∨ b^{279, 2}_1 ∨ b^{279, 2}_0 ∨ false c in DIMACS: -23228 23229 23230 0 c 3 does not represent an automaton state. c -(-b^{279, 2}_2 ∧ b^{279, 2}_1 ∧ b^{279, 2}_0 ∧ true) c in CNF: c b^{279, 2}_2 ∨ -b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ false c in DIMACS: 23228 -23229 -23230 0 c -3 does not represent an automaton state. c -( b^{279, 2}_2 ∧ b^{279, 2}_1 ∧ b^{279, 2}_0 ∧ true) c in CNF: c -b^{279, 2}_2 ∨ -b^{279, 2}_1 ∨ -b^{279, 2}_0 ∨ false c in DIMACS: -23228 -23229 -23230 0 c i = 3 c -2+1 --> -1 c ( b^{279, 3}_2 ∧ b^{279, 3}_1 ∧ -b^{279, 3}_0 ∧ p_837) -> ( b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ b^{279, 4}_0) c in CNF: c -b^{279, 3}_2 ∨ -b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ -p_837 ∨ b^{279, 4}_2 c -b^{279, 3}_2 ∨ -b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ -p_837 ∨ -b^{279, 4}_1 c -b^{279, 3}_2 ∨ -b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ -p_837 ∨ b^{279, 4}_0 c in DIMACS: -23231 -23232 23233 -837 23234 0 -23231 -23232 23233 -837 -23235 0 -23231 -23232 23233 -837 23236 0 c -1+1 --> 0 c ( b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ b^{279, 3}_0 ∧ p_837) -> (-b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ -b^{279, 4}_0) c in CNF: c -b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ -p_837 ∨ -b^{279, 4}_2 c -b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ -p_837 ∨ -b^{279, 4}_1 c -b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ -p_837 ∨ -b^{279, 4}_0 c in DIMACS: -23231 23232 -23233 -837 -23234 0 -23231 23232 -23233 -837 -23235 0 -23231 23232 -23233 -837 -23236 0 c 0+1 --> 1 c (-b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ -b^{279, 3}_0 ∧ p_837) -> (-b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ b^{279, 4}_0) c in CNF: c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ -p_837 ∨ -b^{279, 4}_2 c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ -p_837 ∨ -b^{279, 4}_1 c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ -p_837 ∨ b^{279, 4}_0 c in DIMACS: 23231 23232 23233 -837 -23234 0 23231 23232 23233 -837 -23235 0 23231 23232 23233 -837 23236 0 c 1+1 --> 2 c (-b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ b^{279, 3}_0 ∧ p_837) -> (-b^{279, 4}_2 ∧ b^{279, 4}_1 ∧ -b^{279, 4}_0) c in CNF: c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ -p_837 ∨ -b^{279, 4}_2 c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ -p_837 ∨ b^{279, 4}_1 c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ -p_837 ∨ -b^{279, 4}_0 c in DIMACS: 23231 23232 -23233 -837 -23234 0 23231 23232 -23233 -837 23235 0 23231 23232 -23233 -837 -23236 0 c 2+1 --> break c (-b^{279, 3}_2 ∧ b^{279, 3}_1 ∧ -b^{279, 3}_0 ∧ p_837) -> break c in CNF: c b^{279, 3}_2 ∨ -b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ -p_837 ∨ break c in DIMACS: 23231 -23232 23233 -837 1162 0 c 2-1 --> 1 c (-b^{279, 3}_2 ∧ b^{279, 3}_1 ∧ -b^{279, 3}_0 ∧ -p_837) -> (-b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ b^{279, 4}_0) c in CNF: c b^{279, 3}_2 ∨ -b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ p_837 ∨ -b^{279, 4}_2 c b^{279, 3}_2 ∨ -b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ p_837 ∨ -b^{279, 4}_1 c b^{279, 3}_2 ∨ -b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ p_837 ∨ b^{279, 4}_0 c in DIMACS: 23231 -23232 23233 837 -23234 0 23231 -23232 23233 837 -23235 0 23231 -23232 23233 837 23236 0 c 1-1 --> 0 c (-b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ b^{279, 3}_0 ∧ -p_837) -> (-b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ -b^{279, 4}_0) c in CNF: c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ p_837 ∨ -b^{279, 4}_2 c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ p_837 ∨ -b^{279, 4}_1 c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ p_837 ∨ -b^{279, 4}_0 c in DIMACS: 23231 23232 -23233 837 -23234 0 23231 23232 -23233 837 -23235 0 23231 23232 -23233 837 -23236 0 c 0-1 --> -1 c (-b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ -b^{279, 3}_0 ∧ -p_837) -> ( b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ b^{279, 4}_0) c in CNF: c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ p_837 ∨ b^{279, 4}_2 c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ p_837 ∨ -b^{279, 4}_1 c b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ p_837 ∨ b^{279, 4}_0 c in DIMACS: 23231 23232 23233 837 23234 0 23231 23232 23233 837 -23235 0 23231 23232 23233 837 23236 0 c -1-1 --> -2 c ( b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ b^{279, 3}_0 ∧ -p_837) -> ( b^{279, 4}_2 ∧ b^{279, 4}_1 ∧ -b^{279, 4}_0) c in CNF: c -b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ p_837 ∨ b^{279, 4}_2 c -b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ p_837 ∨ b^{279, 4}_1 c -b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ p_837 ∨ -b^{279, 4}_0 c in DIMACS: -23231 23232 -23233 837 23234 0 -23231 23232 -23233 837 23235 0 -23231 23232 -23233 837 -23236 0 c -2-1 --> break c ( b^{279, 3}_2 ∧ b^{279, 3}_1 ∧ -b^{279, 3}_0 ∧ -p_837) -> break c in CNF: c -b^{279, 3}_2 ∨ -b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ p_837 ∨ break c in DIMACS: -23231 -23232 23233 837 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{279, 3}_2 ∧ -b^{279, 3}_1 ∧ -b^{279, 3}_0 ∧ true) c in CNF: c -b^{279, 3}_2 ∨ b^{279, 3}_1 ∨ b^{279, 3}_0 ∨ false c in DIMACS: -23231 23232 23233 0 c 3 does not represent an automaton state. c -(-b^{279, 3}_2 ∧ b^{279, 3}_1 ∧ b^{279, 3}_0 ∧ true) c in CNF: c b^{279, 3}_2 ∨ -b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ false c in DIMACS: 23231 -23232 -23233 0 c -3 does not represent an automaton state. c -( b^{279, 3}_2 ∧ b^{279, 3}_1 ∧ b^{279, 3}_0 ∧ true) c in CNF: c -b^{279, 3}_2 ∨ -b^{279, 3}_1 ∨ -b^{279, 3}_0 ∨ false c in DIMACS: -23231 -23232 -23233 0 c i = 4 c -2+1 --> -1 c ( b^{279, 4}_2 ∧ b^{279, 4}_1 ∧ -b^{279, 4}_0 ∧ p_1116) -> ( b^{279, 5}_2 ∧ -b^{279, 5}_1 ∧ b^{279, 5}_0) c in CNF: c -b^{279, 4}_2 ∨ -b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ -p_1116 ∨ b^{279, 5}_2 c -b^{279, 4}_2 ∨ -b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ -p_1116 ∨ -b^{279, 5}_1 c -b^{279, 4}_2 ∨ -b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ -p_1116 ∨ b^{279, 5}_0 c in DIMACS: -23234 -23235 23236 -1116 23237 0 -23234 -23235 23236 -1116 -23238 0 -23234 -23235 23236 -1116 23239 0 c -1+1 --> 0 c ( b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ b^{279, 4}_0 ∧ p_1116) -> (-b^{279, 5}_2 ∧ -b^{279, 5}_1 ∧ -b^{279, 5}_0) c in CNF: c -b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ -p_1116 ∨ -b^{279, 5}_2 c -b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ -p_1116 ∨ -b^{279, 5}_1 c -b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ -p_1116 ∨ -b^{279, 5}_0 c in DIMACS: -23234 23235 -23236 -1116 -23237 0 -23234 23235 -23236 -1116 -23238 0 -23234 23235 -23236 -1116 -23239 0 c 0+1 --> 1 c (-b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ -b^{279, 4}_0 ∧ p_1116) -> (-b^{279, 5}_2 ∧ -b^{279, 5}_1 ∧ b^{279, 5}_0) c in CNF: c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ -p_1116 ∨ -b^{279, 5}_2 c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ -p_1116 ∨ -b^{279, 5}_1 c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ -p_1116 ∨ b^{279, 5}_0 c in DIMACS: 23234 23235 23236 -1116 -23237 0 23234 23235 23236 -1116 -23238 0 23234 23235 23236 -1116 23239 0 c 1+1 --> 2 c (-b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ b^{279, 4}_0 ∧ p_1116) -> (-b^{279, 5}_2 ∧ b^{279, 5}_1 ∧ -b^{279, 5}_0) c in CNF: c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ -p_1116 ∨ -b^{279, 5}_2 c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ -p_1116 ∨ b^{279, 5}_1 c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ -p_1116 ∨ -b^{279, 5}_0 c in DIMACS: 23234 23235 -23236 -1116 -23237 0 23234 23235 -23236 -1116 23238 0 23234 23235 -23236 -1116 -23239 0 c 2+1 --> break c (-b^{279, 4}_2 ∧ b^{279, 4}_1 ∧ -b^{279, 4}_0 ∧ p_1116) -> break c in CNF: c b^{279, 4}_2 ∨ -b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ -p_1116 ∨ break c in DIMACS: 23234 -23235 23236 -1116 1162 0 c 2-1 --> 1 c (-b^{279, 4}_2 ∧ b^{279, 4}_1 ∧ -b^{279, 4}_0 ∧ -p_1116) -> (-b^{279, 5}_2 ∧ -b^{279, 5}_1 ∧ b^{279, 5}_0) c in CNF: c b^{279, 4}_2 ∨ -b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ p_1116 ∨ -b^{279, 5}_2 c b^{279, 4}_2 ∨ -b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ p_1116 ∨ -b^{279, 5}_1 c b^{279, 4}_2 ∨ -b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ p_1116 ∨ b^{279, 5}_0 c in DIMACS: 23234 -23235 23236 1116 -23237 0 23234 -23235 23236 1116 -23238 0 23234 -23235 23236 1116 23239 0 c 1-1 --> 0 c (-b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ b^{279, 4}_0 ∧ -p_1116) -> (-b^{279, 5}_2 ∧ -b^{279, 5}_1 ∧ -b^{279, 5}_0) c in CNF: c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ p_1116 ∨ -b^{279, 5}_2 c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ p_1116 ∨ -b^{279, 5}_1 c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ p_1116 ∨ -b^{279, 5}_0 c in DIMACS: 23234 23235 -23236 1116 -23237 0 23234 23235 -23236 1116 -23238 0 23234 23235 -23236 1116 -23239 0 c 0-1 --> -1 c (-b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ -b^{279, 4}_0 ∧ -p_1116) -> ( b^{279, 5}_2 ∧ -b^{279, 5}_1 ∧ b^{279, 5}_0) c in CNF: c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ p_1116 ∨ b^{279, 5}_2 c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ p_1116 ∨ -b^{279, 5}_1 c b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ p_1116 ∨ b^{279, 5}_0 c in DIMACS: 23234 23235 23236 1116 23237 0 23234 23235 23236 1116 -23238 0 23234 23235 23236 1116 23239 0 c -1-1 --> -2 c ( b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ b^{279, 4}_0 ∧ -p_1116) -> ( b^{279, 5}_2 ∧ b^{279, 5}_1 ∧ -b^{279, 5}_0) c in CNF: c -b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ p_1116 ∨ b^{279, 5}_2 c -b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ p_1116 ∨ b^{279, 5}_1 c -b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ p_1116 ∨ -b^{279, 5}_0 c in DIMACS: -23234 23235 -23236 1116 23237 0 -23234 23235 -23236 1116 23238 0 -23234 23235 -23236 1116 -23239 0 c -2-1 --> break c ( b^{279, 4}_2 ∧ b^{279, 4}_1 ∧ -b^{279, 4}_0 ∧ -p_1116) -> break c in CNF: c -b^{279, 4}_2 ∨ -b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ p_1116 ∨ break c in DIMACS: -23234 -23235 23236 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{279, 4}_2 ∧ -b^{279, 4}_1 ∧ -b^{279, 4}_0 ∧ true) c in CNF: c -b^{279, 4}_2 ∨ b^{279, 4}_1 ∨ b^{279, 4}_0 ∨ false c in DIMACS: -23234 23235 23236 0 c 3 does not represent an automaton state. c -(-b^{279, 4}_2 ∧ b^{279, 4}_1 ∧ b^{279, 4}_0 ∧ true) c in CNF: c b^{279, 4}_2 ∨ -b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ false c in DIMACS: 23234 -23235 -23236 0 c -3 does not represent an automaton state. c -( b^{279, 4}_2 ∧ b^{279, 4}_1 ∧ b^{279, 4}_0 ∧ true) c in CNF: c -b^{279, 4}_2 ∨ -b^{279, 4}_1 ∨ -b^{279, 4}_0 ∨ false c in DIMACS: -23234 -23235 -23236 0 c INIT for k = 280 c -b^{280, 1}_2 c -b^{280, 1}_1 c -b^{280, 1}_0 c in DIMACS: -23240 0 -23241 0 -23242 0 c Transitions for k = 280 c i = 1 c -2+1 --> -1 c ( b^{280, 1}_2 ∧ b^{280, 1}_1 ∧ -b^{280, 1}_0 ∧ p_280) -> ( b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ b^{280, 2}_0) c in CNF: c -b^{280, 1}_2 ∨ -b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ -p_280 ∨ b^{280, 2}_2 c -b^{280, 1}_2 ∨ -b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ -p_280 ∨ -b^{280, 2}_1 c -b^{280, 1}_2 ∨ -b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ -p_280 ∨ b^{280, 2}_0 c in DIMACS: -23240 -23241 23242 -280 23243 0 -23240 -23241 23242 -280 -23244 0 -23240 -23241 23242 -280 23245 0 c -1+1 --> 0 c ( b^{280, 1}_2 ∧ -b^{280, 1}_1 ∧ b^{280, 1}_0 ∧ p_280) -> (-b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ -b^{280, 2}_0) c in CNF: c -b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ -p_280 ∨ -b^{280, 2}_2 c -b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ -p_280 ∨ -b^{280, 2}_1 c -b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ -p_280 ∨ -b^{280, 2}_0 c in DIMACS: -23240 23241 -23242 -280 -23243 0 -23240 23241 -23242 -280 -23244 0 -23240 23241 -23242 -280 -23245 0 c 0+1 --> 1 c (-b^{280, 1}_2 ∧ -b^{280, 1}_1 ∧ -b^{280, 1}_0 ∧ p_280) -> (-b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ b^{280, 2}_0) c in CNF: c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ -p_280 ∨ -b^{280, 2}_2 c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ -p_280 ∨ -b^{280, 2}_1 c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ -p_280 ∨ b^{280, 2}_0 c in DIMACS: 23240 23241 23242 -280 -23243 0 23240 23241 23242 -280 -23244 0 23240 23241 23242 -280 23245 0 c 1+1 --> 2 c (-b^{280, 1}_2 ∧ -b^{280, 1}_1 ∧ b^{280, 1}_0 ∧ p_280) -> (-b^{280, 2}_2 ∧ b^{280, 2}_1 ∧ -b^{280, 2}_0) c in CNF: c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ -p_280 ∨ -b^{280, 2}_2 c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ -p_280 ∨ b^{280, 2}_1 c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ -p_280 ∨ -b^{280, 2}_0 c in DIMACS: 23240 23241 -23242 -280 -23243 0 23240 23241 -23242 -280 23244 0 23240 23241 -23242 -280 -23245 0 c 2+1 --> break c (-b^{280, 1}_2 ∧ b^{280, 1}_1 ∧ -b^{280, 1}_0 ∧ p_280) -> break c in CNF: c b^{280, 1}_2 ∨ -b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ -p_280 ∨ break c in DIMACS: 23240 -23241 23242 -280 1162 0 c 2-1 --> 1 c (-b^{280, 1}_2 ∧ b^{280, 1}_1 ∧ -b^{280, 1}_0 ∧ -p_280) -> (-b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ b^{280, 2}_0) c in CNF: c b^{280, 1}_2 ∨ -b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ p_280 ∨ -b^{280, 2}_2 c b^{280, 1}_2 ∨ -b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ p_280 ∨ -b^{280, 2}_1 c b^{280, 1}_2 ∨ -b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ p_280 ∨ b^{280, 2}_0 c in DIMACS: 23240 -23241 23242 280 -23243 0 23240 -23241 23242 280 -23244 0 23240 -23241 23242 280 23245 0 c 1-1 --> 0 c (-b^{280, 1}_2 ∧ -b^{280, 1}_1 ∧ b^{280, 1}_0 ∧ -p_280) -> (-b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ -b^{280, 2}_0) c in CNF: c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ p_280 ∨ -b^{280, 2}_2 c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ p_280 ∨ -b^{280, 2}_1 c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ p_280 ∨ -b^{280, 2}_0 c in DIMACS: 23240 23241 -23242 280 -23243 0 23240 23241 -23242 280 -23244 0 23240 23241 -23242 280 -23245 0 c 0-1 --> -1 c (-b^{280, 1}_2 ∧ -b^{280, 1}_1 ∧ -b^{280, 1}_0 ∧ -p_280) -> ( b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ b^{280, 2}_0) c in CNF: c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ p_280 ∨ b^{280, 2}_2 c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ p_280 ∨ -b^{280, 2}_1 c b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ p_280 ∨ b^{280, 2}_0 c in DIMACS: 23240 23241 23242 280 23243 0 23240 23241 23242 280 -23244 0 23240 23241 23242 280 23245 0 c -1-1 --> -2 c ( b^{280, 1}_2 ∧ -b^{280, 1}_1 ∧ b^{280, 1}_0 ∧ -p_280) -> ( b^{280, 2}_2 ∧ b^{280, 2}_1 ∧ -b^{280, 2}_0) c in CNF: c -b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ p_280 ∨ b^{280, 2}_2 c -b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ p_280 ∨ b^{280, 2}_1 c -b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ p_280 ∨ -b^{280, 2}_0 c in DIMACS: -23240 23241 -23242 280 23243 0 -23240 23241 -23242 280 23244 0 -23240 23241 -23242 280 -23245 0 c -2-1 --> break c ( b^{280, 1}_2 ∧ b^{280, 1}_1 ∧ -b^{280, 1}_0 ∧ -p_280) -> break c in CNF: c -b^{280, 1}_2 ∨ -b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ p_280 ∨ break c in DIMACS: -23240 -23241 23242 280 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{280, 1}_2 ∧ -b^{280, 1}_1 ∧ -b^{280, 1}_0 ∧ true) c in CNF: c -b^{280, 1}_2 ∨ b^{280, 1}_1 ∨ b^{280, 1}_0 ∨ false c in DIMACS: -23240 23241 23242 0 c 3 does not represent an automaton state. c -(-b^{280, 1}_2 ∧ b^{280, 1}_1 ∧ b^{280, 1}_0 ∧ true) c in CNF: c b^{280, 1}_2 ∨ -b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ false c in DIMACS: 23240 -23241 -23242 0 c -3 does not represent an automaton state. c -( b^{280, 1}_2 ∧ b^{280, 1}_1 ∧ b^{280, 1}_0 ∧ true) c in CNF: c -b^{280, 1}_2 ∨ -b^{280, 1}_1 ∨ -b^{280, 1}_0 ∨ false c in DIMACS: -23240 -23241 -23242 0 c i = 2 c -2+1 --> -1 c ( b^{280, 2}_2 ∧ b^{280, 2}_1 ∧ -b^{280, 2}_0 ∧ p_560) -> ( b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ b^{280, 3}_0) c in CNF: c -b^{280, 2}_2 ∨ -b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ -p_560 ∨ b^{280, 3}_2 c -b^{280, 2}_2 ∨ -b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ -p_560 ∨ -b^{280, 3}_1 c -b^{280, 2}_2 ∨ -b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ -p_560 ∨ b^{280, 3}_0 c in DIMACS: -23243 -23244 23245 -560 23246 0 -23243 -23244 23245 -560 -23247 0 -23243 -23244 23245 -560 23248 0 c -1+1 --> 0 c ( b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ b^{280, 2}_0 ∧ p_560) -> (-b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ -b^{280, 3}_0) c in CNF: c -b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ -p_560 ∨ -b^{280, 3}_2 c -b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ -p_560 ∨ -b^{280, 3}_1 c -b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ -p_560 ∨ -b^{280, 3}_0 c in DIMACS: -23243 23244 -23245 -560 -23246 0 -23243 23244 -23245 -560 -23247 0 -23243 23244 -23245 -560 -23248 0 c 0+1 --> 1 c (-b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ -b^{280, 2}_0 ∧ p_560) -> (-b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ b^{280, 3}_0) c in CNF: c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ -p_560 ∨ -b^{280, 3}_2 c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ -p_560 ∨ -b^{280, 3}_1 c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ -p_560 ∨ b^{280, 3}_0 c in DIMACS: 23243 23244 23245 -560 -23246 0 23243 23244 23245 -560 -23247 0 23243 23244 23245 -560 23248 0 c 1+1 --> 2 c (-b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ b^{280, 2}_0 ∧ p_560) -> (-b^{280, 3}_2 ∧ b^{280, 3}_1 ∧ -b^{280, 3}_0) c in CNF: c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ -p_560 ∨ -b^{280, 3}_2 c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ -p_560 ∨ b^{280, 3}_1 c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ -p_560 ∨ -b^{280, 3}_0 c in DIMACS: 23243 23244 -23245 -560 -23246 0 23243 23244 -23245 -560 23247 0 23243 23244 -23245 -560 -23248 0 c 2+1 --> break c (-b^{280, 2}_2 ∧ b^{280, 2}_1 ∧ -b^{280, 2}_0 ∧ p_560) -> break c in CNF: c b^{280, 2}_2 ∨ -b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ -p_560 ∨ break c in DIMACS: 23243 -23244 23245 -560 1162 0 c 2-1 --> 1 c (-b^{280, 2}_2 ∧ b^{280, 2}_1 ∧ -b^{280, 2}_0 ∧ -p_560) -> (-b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ b^{280, 3}_0) c in CNF: c b^{280, 2}_2 ∨ -b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ p_560 ∨ -b^{280, 3}_2 c b^{280, 2}_2 ∨ -b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ p_560 ∨ -b^{280, 3}_1 c b^{280, 2}_2 ∨ -b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ p_560 ∨ b^{280, 3}_0 c in DIMACS: 23243 -23244 23245 560 -23246 0 23243 -23244 23245 560 -23247 0 23243 -23244 23245 560 23248 0 c 1-1 --> 0 c (-b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ b^{280, 2}_0 ∧ -p_560) -> (-b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ -b^{280, 3}_0) c in CNF: c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ p_560 ∨ -b^{280, 3}_2 c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ p_560 ∨ -b^{280, 3}_1 c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ p_560 ∨ -b^{280, 3}_0 c in DIMACS: 23243 23244 -23245 560 -23246 0 23243 23244 -23245 560 -23247 0 23243 23244 -23245 560 -23248 0 c 0-1 --> -1 c (-b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ -b^{280, 2}_0 ∧ -p_560) -> ( b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ b^{280, 3}_0) c in CNF: c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ p_560 ∨ b^{280, 3}_2 c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ p_560 ∨ -b^{280, 3}_1 c b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ p_560 ∨ b^{280, 3}_0 c in DIMACS: 23243 23244 23245 560 23246 0 23243 23244 23245 560 -23247 0 23243 23244 23245 560 23248 0 c -1-1 --> -2 c ( b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ b^{280, 2}_0 ∧ -p_560) -> ( b^{280, 3}_2 ∧ b^{280, 3}_1 ∧ -b^{280, 3}_0) c in CNF: c -b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ p_560 ∨ b^{280, 3}_2 c -b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ p_560 ∨ b^{280, 3}_1 c -b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ p_560 ∨ -b^{280, 3}_0 c in DIMACS: -23243 23244 -23245 560 23246 0 -23243 23244 -23245 560 23247 0 -23243 23244 -23245 560 -23248 0 c -2-1 --> break c ( b^{280, 2}_2 ∧ b^{280, 2}_1 ∧ -b^{280, 2}_0 ∧ -p_560) -> break c in CNF: c -b^{280, 2}_2 ∨ -b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ p_560 ∨ break c in DIMACS: -23243 -23244 23245 560 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{280, 2}_2 ∧ -b^{280, 2}_1 ∧ -b^{280, 2}_0 ∧ true) c in CNF: c -b^{280, 2}_2 ∨ b^{280, 2}_1 ∨ b^{280, 2}_0 ∨ false c in DIMACS: -23243 23244 23245 0 c 3 does not represent an automaton state. c -(-b^{280, 2}_2 ∧ b^{280, 2}_1 ∧ b^{280, 2}_0 ∧ true) c in CNF: c b^{280, 2}_2 ∨ -b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ false c in DIMACS: 23243 -23244 -23245 0 c -3 does not represent an automaton state. c -( b^{280, 2}_2 ∧ b^{280, 2}_1 ∧ b^{280, 2}_0 ∧ true) c in CNF: c -b^{280, 2}_2 ∨ -b^{280, 2}_1 ∨ -b^{280, 2}_0 ∨ false c in DIMACS: -23243 -23244 -23245 0 c i = 3 c -2+1 --> -1 c ( b^{280, 3}_2 ∧ b^{280, 3}_1 ∧ -b^{280, 3}_0 ∧ p_840) -> ( b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ b^{280, 4}_0) c in CNF: c -b^{280, 3}_2 ∨ -b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ -p_840 ∨ b^{280, 4}_2 c -b^{280, 3}_2 ∨ -b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ -p_840 ∨ -b^{280, 4}_1 c -b^{280, 3}_2 ∨ -b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ -p_840 ∨ b^{280, 4}_0 c in DIMACS: -23246 -23247 23248 -840 23249 0 -23246 -23247 23248 -840 -23250 0 -23246 -23247 23248 -840 23251 0 c -1+1 --> 0 c ( b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ b^{280, 3}_0 ∧ p_840) -> (-b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ -b^{280, 4}_0) c in CNF: c -b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ -p_840 ∨ -b^{280, 4}_2 c -b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ -p_840 ∨ -b^{280, 4}_1 c -b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ -p_840 ∨ -b^{280, 4}_0 c in DIMACS: -23246 23247 -23248 -840 -23249 0 -23246 23247 -23248 -840 -23250 0 -23246 23247 -23248 -840 -23251 0 c 0+1 --> 1 c (-b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ -b^{280, 3}_0 ∧ p_840) -> (-b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ b^{280, 4}_0) c in CNF: c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ -p_840 ∨ -b^{280, 4}_2 c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ -p_840 ∨ -b^{280, 4}_1 c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ -p_840 ∨ b^{280, 4}_0 c in DIMACS: 23246 23247 23248 -840 -23249 0 23246 23247 23248 -840 -23250 0 23246 23247 23248 -840 23251 0 c 1+1 --> 2 c (-b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ b^{280, 3}_0 ∧ p_840) -> (-b^{280, 4}_2 ∧ b^{280, 4}_1 ∧ -b^{280, 4}_0) c in CNF: c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ -p_840 ∨ -b^{280, 4}_2 c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ -p_840 ∨ b^{280, 4}_1 c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ -p_840 ∨ -b^{280, 4}_0 c in DIMACS: 23246 23247 -23248 -840 -23249 0 23246 23247 -23248 -840 23250 0 23246 23247 -23248 -840 -23251 0 c 2+1 --> break c (-b^{280, 3}_2 ∧ b^{280, 3}_1 ∧ -b^{280, 3}_0 ∧ p_840) -> break c in CNF: c b^{280, 3}_2 ∨ -b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ -p_840 ∨ break c in DIMACS: 23246 -23247 23248 -840 1162 0 c 2-1 --> 1 c (-b^{280, 3}_2 ∧ b^{280, 3}_1 ∧ -b^{280, 3}_0 ∧ -p_840) -> (-b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ b^{280, 4}_0) c in CNF: c b^{280, 3}_2 ∨ -b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ p_840 ∨ -b^{280, 4}_2 c b^{280, 3}_2 ∨ -b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ p_840 ∨ -b^{280, 4}_1 c b^{280, 3}_2 ∨ -b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ p_840 ∨ b^{280, 4}_0 c in DIMACS: 23246 -23247 23248 840 -23249 0 23246 -23247 23248 840 -23250 0 23246 -23247 23248 840 23251 0 c 1-1 --> 0 c (-b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ b^{280, 3}_0 ∧ -p_840) -> (-b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ -b^{280, 4}_0) c in CNF: c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ p_840 ∨ -b^{280, 4}_2 c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ p_840 ∨ -b^{280, 4}_1 c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ p_840 ∨ -b^{280, 4}_0 c in DIMACS: 23246 23247 -23248 840 -23249 0 23246 23247 -23248 840 -23250 0 23246 23247 -23248 840 -23251 0 c 0-1 --> -1 c (-b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ -b^{280, 3}_0 ∧ -p_840) -> ( b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ b^{280, 4}_0) c in CNF: c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ p_840 ∨ b^{280, 4}_2 c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ p_840 ∨ -b^{280, 4}_1 c b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ p_840 ∨ b^{280, 4}_0 c in DIMACS: 23246 23247 23248 840 23249 0 23246 23247 23248 840 -23250 0 23246 23247 23248 840 23251 0 c -1-1 --> -2 c ( b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ b^{280, 3}_0 ∧ -p_840) -> ( b^{280, 4}_2 ∧ b^{280, 4}_1 ∧ -b^{280, 4}_0) c in CNF: c -b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ p_840 ∨ b^{280, 4}_2 c -b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ p_840 ∨ b^{280, 4}_1 c -b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ p_840 ∨ -b^{280, 4}_0 c in DIMACS: -23246 23247 -23248 840 23249 0 -23246 23247 -23248 840 23250 0 -23246 23247 -23248 840 -23251 0 c -2-1 --> break c ( b^{280, 3}_2 ∧ b^{280, 3}_1 ∧ -b^{280, 3}_0 ∧ -p_840) -> break c in CNF: c -b^{280, 3}_2 ∨ -b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ p_840 ∨ break c in DIMACS: -23246 -23247 23248 840 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{280, 3}_2 ∧ -b^{280, 3}_1 ∧ -b^{280, 3}_0 ∧ true) c in CNF: c -b^{280, 3}_2 ∨ b^{280, 3}_1 ∨ b^{280, 3}_0 ∨ false c in DIMACS: -23246 23247 23248 0 c 3 does not represent an automaton state. c -(-b^{280, 3}_2 ∧ b^{280, 3}_1 ∧ b^{280, 3}_0 ∧ true) c in CNF: c b^{280, 3}_2 ∨ -b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ false c in DIMACS: 23246 -23247 -23248 0 c -3 does not represent an automaton state. c -( b^{280, 3}_2 ∧ b^{280, 3}_1 ∧ b^{280, 3}_0 ∧ true) c in CNF: c -b^{280, 3}_2 ∨ -b^{280, 3}_1 ∨ -b^{280, 3}_0 ∨ false c in DIMACS: -23246 -23247 -23248 0 c i = 4 c -2+1 --> -1 c ( b^{280, 4}_2 ∧ b^{280, 4}_1 ∧ -b^{280, 4}_0 ∧ p_1120) -> ( b^{280, 5}_2 ∧ -b^{280, 5}_1 ∧ b^{280, 5}_0) c in CNF: c -b^{280, 4}_2 ∨ -b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ -p_1120 ∨ b^{280, 5}_2 c -b^{280, 4}_2 ∨ -b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ -p_1120 ∨ -b^{280, 5}_1 c -b^{280, 4}_2 ∨ -b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ -p_1120 ∨ b^{280, 5}_0 c in DIMACS: -23249 -23250 23251 -1120 23252 0 -23249 -23250 23251 -1120 -23253 0 -23249 -23250 23251 -1120 23254 0 c -1+1 --> 0 c ( b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ b^{280, 4}_0 ∧ p_1120) -> (-b^{280, 5}_2 ∧ -b^{280, 5}_1 ∧ -b^{280, 5}_0) c in CNF: c -b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ -p_1120 ∨ -b^{280, 5}_2 c -b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ -p_1120 ∨ -b^{280, 5}_1 c -b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ -p_1120 ∨ -b^{280, 5}_0 c in DIMACS: -23249 23250 -23251 -1120 -23252 0 -23249 23250 -23251 -1120 -23253 0 -23249 23250 -23251 -1120 -23254 0 c 0+1 --> 1 c (-b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ -b^{280, 4}_0 ∧ p_1120) -> (-b^{280, 5}_2 ∧ -b^{280, 5}_1 ∧ b^{280, 5}_0) c in CNF: c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ -p_1120 ∨ -b^{280, 5}_2 c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ -p_1120 ∨ -b^{280, 5}_1 c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ -p_1120 ∨ b^{280, 5}_0 c in DIMACS: 23249 23250 23251 -1120 -23252 0 23249 23250 23251 -1120 -23253 0 23249 23250 23251 -1120 23254 0 c 1+1 --> 2 c (-b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ b^{280, 4}_0 ∧ p_1120) -> (-b^{280, 5}_2 ∧ b^{280, 5}_1 ∧ -b^{280, 5}_0) c in CNF: c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ -p_1120 ∨ -b^{280, 5}_2 c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ -p_1120 ∨ b^{280, 5}_1 c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ -p_1120 ∨ -b^{280, 5}_0 c in DIMACS: 23249 23250 -23251 -1120 -23252 0 23249 23250 -23251 -1120 23253 0 23249 23250 -23251 -1120 -23254 0 c 2+1 --> break c (-b^{280, 4}_2 ∧ b^{280, 4}_1 ∧ -b^{280, 4}_0 ∧ p_1120) -> break c in CNF: c b^{280, 4}_2 ∨ -b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ -p_1120 ∨ break c in DIMACS: 23249 -23250 23251 -1120 1162 0 c 2-1 --> 1 c (-b^{280, 4}_2 ∧ b^{280, 4}_1 ∧ -b^{280, 4}_0 ∧ -p_1120) -> (-b^{280, 5}_2 ∧ -b^{280, 5}_1 ∧ b^{280, 5}_0) c in CNF: c b^{280, 4}_2 ∨ -b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ p_1120 ∨ -b^{280, 5}_2 c b^{280, 4}_2 ∨ -b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ p_1120 ∨ -b^{280, 5}_1 c b^{280, 4}_2 ∨ -b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ p_1120 ∨ b^{280, 5}_0 c in DIMACS: 23249 -23250 23251 1120 -23252 0 23249 -23250 23251 1120 -23253 0 23249 -23250 23251 1120 23254 0 c 1-1 --> 0 c (-b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ b^{280, 4}_0 ∧ -p_1120) -> (-b^{280, 5}_2 ∧ -b^{280, 5}_1 ∧ -b^{280, 5}_0) c in CNF: c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ p_1120 ∨ -b^{280, 5}_2 c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ p_1120 ∨ -b^{280, 5}_1 c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ p_1120 ∨ -b^{280, 5}_0 c in DIMACS: 23249 23250 -23251 1120 -23252 0 23249 23250 -23251 1120 -23253 0 23249 23250 -23251 1120 -23254 0 c 0-1 --> -1 c (-b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ -b^{280, 4}_0 ∧ -p_1120) -> ( b^{280, 5}_2 ∧ -b^{280, 5}_1 ∧ b^{280, 5}_0) c in CNF: c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ p_1120 ∨ b^{280, 5}_2 c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ p_1120 ∨ -b^{280, 5}_1 c b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ p_1120 ∨ b^{280, 5}_0 c in DIMACS: 23249 23250 23251 1120 23252 0 23249 23250 23251 1120 -23253 0 23249 23250 23251 1120 23254 0 c -1-1 --> -2 c ( b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ b^{280, 4}_0 ∧ -p_1120) -> ( b^{280, 5}_2 ∧ b^{280, 5}_1 ∧ -b^{280, 5}_0) c in CNF: c -b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ p_1120 ∨ b^{280, 5}_2 c -b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ p_1120 ∨ b^{280, 5}_1 c -b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ p_1120 ∨ -b^{280, 5}_0 c in DIMACS: -23249 23250 -23251 1120 23252 0 -23249 23250 -23251 1120 23253 0 -23249 23250 -23251 1120 -23254 0 c -2-1 --> break c ( b^{280, 4}_2 ∧ b^{280, 4}_1 ∧ -b^{280, 4}_0 ∧ -p_1120) -> break c in CNF: c -b^{280, 4}_2 ∨ -b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ p_1120 ∨ break c in DIMACS: -23249 -23250 23251 1120 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{280, 4}_2 ∧ -b^{280, 4}_1 ∧ -b^{280, 4}_0 ∧ true) c in CNF: c -b^{280, 4}_2 ∨ b^{280, 4}_1 ∨ b^{280, 4}_0 ∨ false c in DIMACS: -23249 23250 23251 0 c 3 does not represent an automaton state. c -(-b^{280, 4}_2 ∧ b^{280, 4}_1 ∧ b^{280, 4}_0 ∧ true) c in CNF: c b^{280, 4}_2 ∨ -b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ false c in DIMACS: 23249 -23250 -23251 0 c -3 does not represent an automaton state. c -( b^{280, 4}_2 ∧ b^{280, 4}_1 ∧ b^{280, 4}_0 ∧ true) c in CNF: c -b^{280, 4}_2 ∨ -b^{280, 4}_1 ∨ -b^{280, 4}_0 ∨ false c in DIMACS: -23249 -23250 -23251 0 c INIT for k = 281 c -b^{281, 1}_2 c -b^{281, 1}_1 c -b^{281, 1}_0 c in DIMACS: -23255 0 -23256 0 -23257 0 c Transitions for k = 281 c i = 1 c -2+1 --> -1 c ( b^{281, 1}_2 ∧ b^{281, 1}_1 ∧ -b^{281, 1}_0 ∧ p_281) -> ( b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ b^{281, 2}_0) c in CNF: c -b^{281, 1}_2 ∨ -b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ -p_281 ∨ b^{281, 2}_2 c -b^{281, 1}_2 ∨ -b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ -p_281 ∨ -b^{281, 2}_1 c -b^{281, 1}_2 ∨ -b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ -p_281 ∨ b^{281, 2}_0 c in DIMACS: -23255 -23256 23257 -281 23258 0 -23255 -23256 23257 -281 -23259 0 -23255 -23256 23257 -281 23260 0 c -1+1 --> 0 c ( b^{281, 1}_2 ∧ -b^{281, 1}_1 ∧ b^{281, 1}_0 ∧ p_281) -> (-b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ -b^{281, 2}_0) c in CNF: c -b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ -p_281 ∨ -b^{281, 2}_2 c -b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ -p_281 ∨ -b^{281, 2}_1 c -b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ -p_281 ∨ -b^{281, 2}_0 c in DIMACS: -23255 23256 -23257 -281 -23258 0 -23255 23256 -23257 -281 -23259 0 -23255 23256 -23257 -281 -23260 0 c 0+1 --> 1 c (-b^{281, 1}_2 ∧ -b^{281, 1}_1 ∧ -b^{281, 1}_0 ∧ p_281) -> (-b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ b^{281, 2}_0) c in CNF: c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ -p_281 ∨ -b^{281, 2}_2 c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ -p_281 ∨ -b^{281, 2}_1 c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ -p_281 ∨ b^{281, 2}_0 c in DIMACS: 23255 23256 23257 -281 -23258 0 23255 23256 23257 -281 -23259 0 23255 23256 23257 -281 23260 0 c 1+1 --> 2 c (-b^{281, 1}_2 ∧ -b^{281, 1}_1 ∧ b^{281, 1}_0 ∧ p_281) -> (-b^{281, 2}_2 ∧ b^{281, 2}_1 ∧ -b^{281, 2}_0) c in CNF: c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ -p_281 ∨ -b^{281, 2}_2 c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ -p_281 ∨ b^{281, 2}_1 c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ -p_281 ∨ -b^{281, 2}_0 c in DIMACS: 23255 23256 -23257 -281 -23258 0 23255 23256 -23257 -281 23259 0 23255 23256 -23257 -281 -23260 0 c 2+1 --> break c (-b^{281, 1}_2 ∧ b^{281, 1}_1 ∧ -b^{281, 1}_0 ∧ p_281) -> break c in CNF: c b^{281, 1}_2 ∨ -b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ -p_281 ∨ break c in DIMACS: 23255 -23256 23257 -281 1162 0 c 2-1 --> 1 c (-b^{281, 1}_2 ∧ b^{281, 1}_1 ∧ -b^{281, 1}_0 ∧ -p_281) -> (-b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ b^{281, 2}_0) c in CNF: c b^{281, 1}_2 ∨ -b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ p_281 ∨ -b^{281, 2}_2 c b^{281, 1}_2 ∨ -b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ p_281 ∨ -b^{281, 2}_1 c b^{281, 1}_2 ∨ -b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ p_281 ∨ b^{281, 2}_0 c in DIMACS: 23255 -23256 23257 281 -23258 0 23255 -23256 23257 281 -23259 0 23255 -23256 23257 281 23260 0 c 1-1 --> 0 c (-b^{281, 1}_2 ∧ -b^{281, 1}_1 ∧ b^{281, 1}_0 ∧ -p_281) -> (-b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ -b^{281, 2}_0) c in CNF: c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ p_281 ∨ -b^{281, 2}_2 c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ p_281 ∨ -b^{281, 2}_1 c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ p_281 ∨ -b^{281, 2}_0 c in DIMACS: 23255 23256 -23257 281 -23258 0 23255 23256 -23257 281 -23259 0 23255 23256 -23257 281 -23260 0 c 0-1 --> -1 c (-b^{281, 1}_2 ∧ -b^{281, 1}_1 ∧ -b^{281, 1}_0 ∧ -p_281) -> ( b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ b^{281, 2}_0) c in CNF: c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ p_281 ∨ b^{281, 2}_2 c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ p_281 ∨ -b^{281, 2}_1 c b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ p_281 ∨ b^{281, 2}_0 c in DIMACS: 23255 23256 23257 281 23258 0 23255 23256 23257 281 -23259 0 23255 23256 23257 281 23260 0 c -1-1 --> -2 c ( b^{281, 1}_2 ∧ -b^{281, 1}_1 ∧ b^{281, 1}_0 ∧ -p_281) -> ( b^{281, 2}_2 ∧ b^{281, 2}_1 ∧ -b^{281, 2}_0) c in CNF: c -b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ p_281 ∨ b^{281, 2}_2 c -b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ p_281 ∨ b^{281, 2}_1 c -b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ p_281 ∨ -b^{281, 2}_0 c in DIMACS: -23255 23256 -23257 281 23258 0 -23255 23256 -23257 281 23259 0 -23255 23256 -23257 281 -23260 0 c -2-1 --> break c ( b^{281, 1}_2 ∧ b^{281, 1}_1 ∧ -b^{281, 1}_0 ∧ -p_281) -> break c in CNF: c -b^{281, 1}_2 ∨ -b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ p_281 ∨ break c in DIMACS: -23255 -23256 23257 281 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{281, 1}_2 ∧ -b^{281, 1}_1 ∧ -b^{281, 1}_0 ∧ true) c in CNF: c -b^{281, 1}_2 ∨ b^{281, 1}_1 ∨ b^{281, 1}_0 ∨ false c in DIMACS: -23255 23256 23257 0 c 3 does not represent an automaton state. c -(-b^{281, 1}_2 ∧ b^{281, 1}_1 ∧ b^{281, 1}_0 ∧ true) c in CNF: c b^{281, 1}_2 ∨ -b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ false c in DIMACS: 23255 -23256 -23257 0 c -3 does not represent an automaton state. c -( b^{281, 1}_2 ∧ b^{281, 1}_1 ∧ b^{281, 1}_0 ∧ true) c in CNF: c -b^{281, 1}_2 ∨ -b^{281, 1}_1 ∨ -b^{281, 1}_0 ∨ false c in DIMACS: -23255 -23256 -23257 0 c i = 2 c -2+1 --> -1 c ( b^{281, 2}_2 ∧ b^{281, 2}_1 ∧ -b^{281, 2}_0 ∧ p_562) -> ( b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ b^{281, 3}_0) c in CNF: c -b^{281, 2}_2 ∨ -b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ -p_562 ∨ b^{281, 3}_2 c -b^{281, 2}_2 ∨ -b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ -p_562 ∨ -b^{281, 3}_1 c -b^{281, 2}_2 ∨ -b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ -p_562 ∨ b^{281, 3}_0 c in DIMACS: -23258 -23259 23260 -562 23261 0 -23258 -23259 23260 -562 -23262 0 -23258 -23259 23260 -562 23263 0 c -1+1 --> 0 c ( b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ b^{281, 2}_0 ∧ p_562) -> (-b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ -b^{281, 3}_0) c in CNF: c -b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ -p_562 ∨ -b^{281, 3}_2 c -b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ -p_562 ∨ -b^{281, 3}_1 c -b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ -p_562 ∨ -b^{281, 3}_0 c in DIMACS: -23258 23259 -23260 -562 -23261 0 -23258 23259 -23260 -562 -23262 0 -23258 23259 -23260 -562 -23263 0 c 0+1 --> 1 c (-b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ -b^{281, 2}_0 ∧ p_562) -> (-b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ b^{281, 3}_0) c in CNF: c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ -p_562 ∨ -b^{281, 3}_2 c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ -p_562 ∨ -b^{281, 3}_1 c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ -p_562 ∨ b^{281, 3}_0 c in DIMACS: 23258 23259 23260 -562 -23261 0 23258 23259 23260 -562 -23262 0 23258 23259 23260 -562 23263 0 c 1+1 --> 2 c (-b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ b^{281, 2}_0 ∧ p_562) -> (-b^{281, 3}_2 ∧ b^{281, 3}_1 ∧ -b^{281, 3}_0) c in CNF: c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ -p_562 ∨ -b^{281, 3}_2 c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ -p_562 ∨ b^{281, 3}_1 c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ -p_562 ∨ -b^{281, 3}_0 c in DIMACS: 23258 23259 -23260 -562 -23261 0 23258 23259 -23260 -562 23262 0 23258 23259 -23260 -562 -23263 0 c 2+1 --> break c (-b^{281, 2}_2 ∧ b^{281, 2}_1 ∧ -b^{281, 2}_0 ∧ p_562) -> break c in CNF: c b^{281, 2}_2 ∨ -b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ -p_562 ∨ break c in DIMACS: 23258 -23259 23260 -562 1162 0 c 2-1 --> 1 c (-b^{281, 2}_2 ∧ b^{281, 2}_1 ∧ -b^{281, 2}_0 ∧ -p_562) -> (-b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ b^{281, 3}_0) c in CNF: c b^{281, 2}_2 ∨ -b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ p_562 ∨ -b^{281, 3}_2 c b^{281, 2}_2 ∨ -b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ p_562 ∨ -b^{281, 3}_1 c b^{281, 2}_2 ∨ -b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ p_562 ∨ b^{281, 3}_0 c in DIMACS: 23258 -23259 23260 562 -23261 0 23258 -23259 23260 562 -23262 0 23258 -23259 23260 562 23263 0 c 1-1 --> 0 c (-b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ b^{281, 2}_0 ∧ -p_562) -> (-b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ -b^{281, 3}_0) c in CNF: c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ p_562 ∨ -b^{281, 3}_2 c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ p_562 ∨ -b^{281, 3}_1 c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ p_562 ∨ -b^{281, 3}_0 c in DIMACS: 23258 23259 -23260 562 -23261 0 23258 23259 -23260 562 -23262 0 23258 23259 -23260 562 -23263 0 c 0-1 --> -1 c (-b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ -b^{281, 2}_0 ∧ -p_562) -> ( b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ b^{281, 3}_0) c in CNF: c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ p_562 ∨ b^{281, 3}_2 c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ p_562 ∨ -b^{281, 3}_1 c b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ p_562 ∨ b^{281, 3}_0 c in DIMACS: 23258 23259 23260 562 23261 0 23258 23259 23260 562 -23262 0 23258 23259 23260 562 23263 0 c -1-1 --> -2 c ( b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ b^{281, 2}_0 ∧ -p_562) -> ( b^{281, 3}_2 ∧ b^{281, 3}_1 ∧ -b^{281, 3}_0) c in CNF: c -b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ p_562 ∨ b^{281, 3}_2 c -b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ p_562 ∨ b^{281, 3}_1 c -b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ p_562 ∨ -b^{281, 3}_0 c in DIMACS: -23258 23259 -23260 562 23261 0 -23258 23259 -23260 562 23262 0 -23258 23259 -23260 562 -23263 0 c -2-1 --> break c ( b^{281, 2}_2 ∧ b^{281, 2}_1 ∧ -b^{281, 2}_0 ∧ -p_562) -> break c in CNF: c -b^{281, 2}_2 ∨ -b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ p_562 ∨ break c in DIMACS: -23258 -23259 23260 562 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{281, 2}_2 ∧ -b^{281, 2}_1 ∧ -b^{281, 2}_0 ∧ true) c in CNF: c -b^{281, 2}_2 ∨ b^{281, 2}_1 ∨ b^{281, 2}_0 ∨ false c in DIMACS: -23258 23259 23260 0 c 3 does not represent an automaton state. c -(-b^{281, 2}_2 ∧ b^{281, 2}_1 ∧ b^{281, 2}_0 ∧ true) c in CNF: c b^{281, 2}_2 ∨ -b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ false c in DIMACS: 23258 -23259 -23260 0 c -3 does not represent an automaton state. c -( b^{281, 2}_2 ∧ b^{281, 2}_1 ∧ b^{281, 2}_0 ∧ true) c in CNF: c -b^{281, 2}_2 ∨ -b^{281, 2}_1 ∨ -b^{281, 2}_0 ∨ false c in DIMACS: -23258 -23259 -23260 0 c i = 3 c -2+1 --> -1 c ( b^{281, 3}_2 ∧ b^{281, 3}_1 ∧ -b^{281, 3}_0 ∧ p_843) -> ( b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ b^{281, 4}_0) c in CNF: c -b^{281, 3}_2 ∨ -b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ -p_843 ∨ b^{281, 4}_2 c -b^{281, 3}_2 ∨ -b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ -p_843 ∨ -b^{281, 4}_1 c -b^{281, 3}_2 ∨ -b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ -p_843 ∨ b^{281, 4}_0 c in DIMACS: -23261 -23262 23263 -843 23264 0 -23261 -23262 23263 -843 -23265 0 -23261 -23262 23263 -843 23266 0 c -1+1 --> 0 c ( b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ b^{281, 3}_0 ∧ p_843) -> (-b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ -b^{281, 4}_0) c in CNF: c -b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ -p_843 ∨ -b^{281, 4}_2 c -b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ -p_843 ∨ -b^{281, 4}_1 c -b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ -p_843 ∨ -b^{281, 4}_0 c in DIMACS: -23261 23262 -23263 -843 -23264 0 -23261 23262 -23263 -843 -23265 0 -23261 23262 -23263 -843 -23266 0 c 0+1 --> 1 c (-b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ -b^{281, 3}_0 ∧ p_843) -> (-b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ b^{281, 4}_0) c in CNF: c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ -p_843 ∨ -b^{281, 4}_2 c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ -p_843 ∨ -b^{281, 4}_1 c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ -p_843 ∨ b^{281, 4}_0 c in DIMACS: 23261 23262 23263 -843 -23264 0 23261 23262 23263 -843 -23265 0 23261 23262 23263 -843 23266 0 c 1+1 --> 2 c (-b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ b^{281, 3}_0 ∧ p_843) -> (-b^{281, 4}_2 ∧ b^{281, 4}_1 ∧ -b^{281, 4}_0) c in CNF: c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ -p_843 ∨ -b^{281, 4}_2 c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ -p_843 ∨ b^{281, 4}_1 c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ -p_843 ∨ -b^{281, 4}_0 c in DIMACS: 23261 23262 -23263 -843 -23264 0 23261 23262 -23263 -843 23265 0 23261 23262 -23263 -843 -23266 0 c 2+1 --> break c (-b^{281, 3}_2 ∧ b^{281, 3}_1 ∧ -b^{281, 3}_0 ∧ p_843) -> break c in CNF: c b^{281, 3}_2 ∨ -b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ -p_843 ∨ break c in DIMACS: 23261 -23262 23263 -843 1162 0 c 2-1 --> 1 c (-b^{281, 3}_2 ∧ b^{281, 3}_1 ∧ -b^{281, 3}_0 ∧ -p_843) -> (-b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ b^{281, 4}_0) c in CNF: c b^{281, 3}_2 ∨ -b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ p_843 ∨ -b^{281, 4}_2 c b^{281, 3}_2 ∨ -b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ p_843 ∨ -b^{281, 4}_1 c b^{281, 3}_2 ∨ -b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ p_843 ∨ b^{281, 4}_0 c in DIMACS: 23261 -23262 23263 843 -23264 0 23261 -23262 23263 843 -23265 0 23261 -23262 23263 843 23266 0 c 1-1 --> 0 c (-b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ b^{281, 3}_0 ∧ -p_843) -> (-b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ -b^{281, 4}_0) c in CNF: c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ p_843 ∨ -b^{281, 4}_2 c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ p_843 ∨ -b^{281, 4}_1 c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ p_843 ∨ -b^{281, 4}_0 c in DIMACS: 23261 23262 -23263 843 -23264 0 23261 23262 -23263 843 -23265 0 23261 23262 -23263 843 -23266 0 c 0-1 --> -1 c (-b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ -b^{281, 3}_0 ∧ -p_843) -> ( b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ b^{281, 4}_0) c in CNF: c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ p_843 ∨ b^{281, 4}_2 c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ p_843 ∨ -b^{281, 4}_1 c b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ p_843 ∨ b^{281, 4}_0 c in DIMACS: 23261 23262 23263 843 23264 0 23261 23262 23263 843 -23265 0 23261 23262 23263 843 23266 0 c -1-1 --> -2 c ( b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ b^{281, 3}_0 ∧ -p_843) -> ( b^{281, 4}_2 ∧ b^{281, 4}_1 ∧ -b^{281, 4}_0) c in CNF: c -b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ p_843 ∨ b^{281, 4}_2 c -b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ p_843 ∨ b^{281, 4}_1 c -b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ p_843 ∨ -b^{281, 4}_0 c in DIMACS: -23261 23262 -23263 843 23264 0 -23261 23262 -23263 843 23265 0 -23261 23262 -23263 843 -23266 0 c -2-1 --> break c ( b^{281, 3}_2 ∧ b^{281, 3}_1 ∧ -b^{281, 3}_0 ∧ -p_843) -> break c in CNF: c -b^{281, 3}_2 ∨ -b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ p_843 ∨ break c in DIMACS: -23261 -23262 23263 843 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{281, 3}_2 ∧ -b^{281, 3}_1 ∧ -b^{281, 3}_0 ∧ true) c in CNF: c -b^{281, 3}_2 ∨ b^{281, 3}_1 ∨ b^{281, 3}_0 ∨ false c in DIMACS: -23261 23262 23263 0 c 3 does not represent an automaton state. c -(-b^{281, 3}_2 ∧ b^{281, 3}_1 ∧ b^{281, 3}_0 ∧ true) c in CNF: c b^{281, 3}_2 ∨ -b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ false c in DIMACS: 23261 -23262 -23263 0 c -3 does not represent an automaton state. c -( b^{281, 3}_2 ∧ b^{281, 3}_1 ∧ b^{281, 3}_0 ∧ true) c in CNF: c -b^{281, 3}_2 ∨ -b^{281, 3}_1 ∨ -b^{281, 3}_0 ∨ false c in DIMACS: -23261 -23262 -23263 0 c i = 4 c -2+1 --> -1 c ( b^{281, 4}_2 ∧ b^{281, 4}_1 ∧ -b^{281, 4}_0 ∧ p_1124) -> ( b^{281, 5}_2 ∧ -b^{281, 5}_1 ∧ b^{281, 5}_0) c in CNF: c -b^{281, 4}_2 ∨ -b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ -p_1124 ∨ b^{281, 5}_2 c -b^{281, 4}_2 ∨ -b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ -p_1124 ∨ -b^{281, 5}_1 c -b^{281, 4}_2 ∨ -b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ -p_1124 ∨ b^{281, 5}_0 c in DIMACS: -23264 -23265 23266 -1124 23267 0 -23264 -23265 23266 -1124 -23268 0 -23264 -23265 23266 -1124 23269 0 c -1+1 --> 0 c ( b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ b^{281, 4}_0 ∧ p_1124) -> (-b^{281, 5}_2 ∧ -b^{281, 5}_1 ∧ -b^{281, 5}_0) c in CNF: c -b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ -p_1124 ∨ -b^{281, 5}_2 c -b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ -p_1124 ∨ -b^{281, 5}_1 c -b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ -p_1124 ∨ -b^{281, 5}_0 c in DIMACS: -23264 23265 -23266 -1124 -23267 0 -23264 23265 -23266 -1124 -23268 0 -23264 23265 -23266 -1124 -23269 0 c 0+1 --> 1 c (-b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ -b^{281, 4}_0 ∧ p_1124) -> (-b^{281, 5}_2 ∧ -b^{281, 5}_1 ∧ b^{281, 5}_0) c in CNF: c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ -p_1124 ∨ -b^{281, 5}_2 c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ -p_1124 ∨ -b^{281, 5}_1 c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ -p_1124 ∨ b^{281, 5}_0 c in DIMACS: 23264 23265 23266 -1124 -23267 0 23264 23265 23266 -1124 -23268 0 23264 23265 23266 -1124 23269 0 c 1+1 --> 2 c (-b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ b^{281, 4}_0 ∧ p_1124) -> (-b^{281, 5}_2 ∧ b^{281, 5}_1 ∧ -b^{281, 5}_0) c in CNF: c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ -p_1124 ∨ -b^{281, 5}_2 c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ -p_1124 ∨ b^{281, 5}_1 c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ -p_1124 ∨ -b^{281, 5}_0 c in DIMACS: 23264 23265 -23266 -1124 -23267 0 23264 23265 -23266 -1124 23268 0 23264 23265 -23266 -1124 -23269 0 c 2+1 --> break c (-b^{281, 4}_2 ∧ b^{281, 4}_1 ∧ -b^{281, 4}_0 ∧ p_1124) -> break c in CNF: c b^{281, 4}_2 ∨ -b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ -p_1124 ∨ break c in DIMACS: 23264 -23265 23266 -1124 1162 0 c 2-1 --> 1 c (-b^{281, 4}_2 ∧ b^{281, 4}_1 ∧ -b^{281, 4}_0 ∧ -p_1124) -> (-b^{281, 5}_2 ∧ -b^{281, 5}_1 ∧ b^{281, 5}_0) c in CNF: c b^{281, 4}_2 ∨ -b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ p_1124 ∨ -b^{281, 5}_2 c b^{281, 4}_2 ∨ -b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ p_1124 ∨ -b^{281, 5}_1 c b^{281, 4}_2 ∨ -b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ p_1124 ∨ b^{281, 5}_0 c in DIMACS: 23264 -23265 23266 1124 -23267 0 23264 -23265 23266 1124 -23268 0 23264 -23265 23266 1124 23269 0 c 1-1 --> 0 c (-b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ b^{281, 4}_0 ∧ -p_1124) -> (-b^{281, 5}_2 ∧ -b^{281, 5}_1 ∧ -b^{281, 5}_0) c in CNF: c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ p_1124 ∨ -b^{281, 5}_2 c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ p_1124 ∨ -b^{281, 5}_1 c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ p_1124 ∨ -b^{281, 5}_0 c in DIMACS: 23264 23265 -23266 1124 -23267 0 23264 23265 -23266 1124 -23268 0 23264 23265 -23266 1124 -23269 0 c 0-1 --> -1 c (-b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ -b^{281, 4}_0 ∧ -p_1124) -> ( b^{281, 5}_2 ∧ -b^{281, 5}_1 ∧ b^{281, 5}_0) c in CNF: c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ p_1124 ∨ b^{281, 5}_2 c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ p_1124 ∨ -b^{281, 5}_1 c b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ p_1124 ∨ b^{281, 5}_0 c in DIMACS: 23264 23265 23266 1124 23267 0 23264 23265 23266 1124 -23268 0 23264 23265 23266 1124 23269 0 c -1-1 --> -2 c ( b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ b^{281, 4}_0 ∧ -p_1124) -> ( b^{281, 5}_2 ∧ b^{281, 5}_1 ∧ -b^{281, 5}_0) c in CNF: c -b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ p_1124 ∨ b^{281, 5}_2 c -b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ p_1124 ∨ b^{281, 5}_1 c -b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ p_1124 ∨ -b^{281, 5}_0 c in DIMACS: -23264 23265 -23266 1124 23267 0 -23264 23265 -23266 1124 23268 0 -23264 23265 -23266 1124 -23269 0 c -2-1 --> break c ( b^{281, 4}_2 ∧ b^{281, 4}_1 ∧ -b^{281, 4}_0 ∧ -p_1124) -> break c in CNF: c -b^{281, 4}_2 ∨ -b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ p_1124 ∨ break c in DIMACS: -23264 -23265 23266 1124 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{281, 4}_2 ∧ -b^{281, 4}_1 ∧ -b^{281, 4}_0 ∧ true) c in CNF: c -b^{281, 4}_2 ∨ b^{281, 4}_1 ∨ b^{281, 4}_0 ∨ false c in DIMACS: -23264 23265 23266 0 c 3 does not represent an automaton state. c -(-b^{281, 4}_2 ∧ b^{281, 4}_1 ∧ b^{281, 4}_0 ∧ true) c in CNF: c b^{281, 4}_2 ∨ -b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ false c in DIMACS: 23264 -23265 -23266 0 c -3 does not represent an automaton state. c -( b^{281, 4}_2 ∧ b^{281, 4}_1 ∧ b^{281, 4}_0 ∧ true) c in CNF: c -b^{281, 4}_2 ∨ -b^{281, 4}_1 ∨ -b^{281, 4}_0 ∨ false c in DIMACS: -23264 -23265 -23266 0 c INIT for k = 282 c -b^{282, 1}_2 c -b^{282, 1}_1 c -b^{282, 1}_0 c in DIMACS: -23270 0 -23271 0 -23272 0 c Transitions for k = 282 c i = 1 c -2+1 --> -1 c ( b^{282, 1}_2 ∧ b^{282, 1}_1 ∧ -b^{282, 1}_0 ∧ p_282) -> ( b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ b^{282, 2}_0) c in CNF: c -b^{282, 1}_2 ∨ -b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ -p_282 ∨ b^{282, 2}_2 c -b^{282, 1}_2 ∨ -b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ -p_282 ∨ -b^{282, 2}_1 c -b^{282, 1}_2 ∨ -b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ -p_282 ∨ b^{282, 2}_0 c in DIMACS: -23270 -23271 23272 -282 23273 0 -23270 -23271 23272 -282 -23274 0 -23270 -23271 23272 -282 23275 0 c -1+1 --> 0 c ( b^{282, 1}_2 ∧ -b^{282, 1}_1 ∧ b^{282, 1}_0 ∧ p_282) -> (-b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ -b^{282, 2}_0) c in CNF: c -b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ -p_282 ∨ -b^{282, 2}_2 c -b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ -p_282 ∨ -b^{282, 2}_1 c -b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ -p_282 ∨ -b^{282, 2}_0 c in DIMACS: -23270 23271 -23272 -282 -23273 0 -23270 23271 -23272 -282 -23274 0 -23270 23271 -23272 -282 -23275 0 c 0+1 --> 1 c (-b^{282, 1}_2 ∧ -b^{282, 1}_1 ∧ -b^{282, 1}_0 ∧ p_282) -> (-b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ b^{282, 2}_0) c in CNF: c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ -p_282 ∨ -b^{282, 2}_2 c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ -p_282 ∨ -b^{282, 2}_1 c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ -p_282 ∨ b^{282, 2}_0 c in DIMACS: 23270 23271 23272 -282 -23273 0 23270 23271 23272 -282 -23274 0 23270 23271 23272 -282 23275 0 c 1+1 --> 2 c (-b^{282, 1}_2 ∧ -b^{282, 1}_1 ∧ b^{282, 1}_0 ∧ p_282) -> (-b^{282, 2}_2 ∧ b^{282, 2}_1 ∧ -b^{282, 2}_0) c in CNF: c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ -p_282 ∨ -b^{282, 2}_2 c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ -p_282 ∨ b^{282, 2}_1 c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ -p_282 ∨ -b^{282, 2}_0 c in DIMACS: 23270 23271 -23272 -282 -23273 0 23270 23271 -23272 -282 23274 0 23270 23271 -23272 -282 -23275 0 c 2+1 --> break c (-b^{282, 1}_2 ∧ b^{282, 1}_1 ∧ -b^{282, 1}_0 ∧ p_282) -> break c in CNF: c b^{282, 1}_2 ∨ -b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ -p_282 ∨ break c in DIMACS: 23270 -23271 23272 -282 1162 0 c 2-1 --> 1 c (-b^{282, 1}_2 ∧ b^{282, 1}_1 ∧ -b^{282, 1}_0 ∧ -p_282) -> (-b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ b^{282, 2}_0) c in CNF: c b^{282, 1}_2 ∨ -b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ p_282 ∨ -b^{282, 2}_2 c b^{282, 1}_2 ∨ -b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ p_282 ∨ -b^{282, 2}_1 c b^{282, 1}_2 ∨ -b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ p_282 ∨ b^{282, 2}_0 c in DIMACS: 23270 -23271 23272 282 -23273 0 23270 -23271 23272 282 -23274 0 23270 -23271 23272 282 23275 0 c 1-1 --> 0 c (-b^{282, 1}_2 ∧ -b^{282, 1}_1 ∧ b^{282, 1}_0 ∧ -p_282) -> (-b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ -b^{282, 2}_0) c in CNF: c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ p_282 ∨ -b^{282, 2}_2 c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ p_282 ∨ -b^{282, 2}_1 c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ p_282 ∨ -b^{282, 2}_0 c in DIMACS: 23270 23271 -23272 282 -23273 0 23270 23271 -23272 282 -23274 0 23270 23271 -23272 282 -23275 0 c 0-1 --> -1 c (-b^{282, 1}_2 ∧ -b^{282, 1}_1 ∧ -b^{282, 1}_0 ∧ -p_282) -> ( b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ b^{282, 2}_0) c in CNF: c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ p_282 ∨ b^{282, 2}_2 c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ p_282 ∨ -b^{282, 2}_1 c b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ p_282 ∨ b^{282, 2}_0 c in DIMACS: 23270 23271 23272 282 23273 0 23270 23271 23272 282 -23274 0 23270 23271 23272 282 23275 0 c -1-1 --> -2 c ( b^{282, 1}_2 ∧ -b^{282, 1}_1 ∧ b^{282, 1}_0 ∧ -p_282) -> ( b^{282, 2}_2 ∧ b^{282, 2}_1 ∧ -b^{282, 2}_0) c in CNF: c -b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ p_282 ∨ b^{282, 2}_2 c -b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ p_282 ∨ b^{282, 2}_1 c -b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ p_282 ∨ -b^{282, 2}_0 c in DIMACS: -23270 23271 -23272 282 23273 0 -23270 23271 -23272 282 23274 0 -23270 23271 -23272 282 -23275 0 c -2-1 --> break c ( b^{282, 1}_2 ∧ b^{282, 1}_1 ∧ -b^{282, 1}_0 ∧ -p_282) -> break c in CNF: c -b^{282, 1}_2 ∨ -b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ p_282 ∨ break c in DIMACS: -23270 -23271 23272 282 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{282, 1}_2 ∧ -b^{282, 1}_1 ∧ -b^{282, 1}_0 ∧ true) c in CNF: c -b^{282, 1}_2 ∨ b^{282, 1}_1 ∨ b^{282, 1}_0 ∨ false c in DIMACS: -23270 23271 23272 0 c 3 does not represent an automaton state. c -(-b^{282, 1}_2 ∧ b^{282, 1}_1 ∧ b^{282, 1}_0 ∧ true) c in CNF: c b^{282, 1}_2 ∨ -b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ false c in DIMACS: 23270 -23271 -23272 0 c -3 does not represent an automaton state. c -( b^{282, 1}_2 ∧ b^{282, 1}_1 ∧ b^{282, 1}_0 ∧ true) c in CNF: c -b^{282, 1}_2 ∨ -b^{282, 1}_1 ∨ -b^{282, 1}_0 ∨ false c in DIMACS: -23270 -23271 -23272 0 c i = 2 c -2+1 --> -1 c ( b^{282, 2}_2 ∧ b^{282, 2}_1 ∧ -b^{282, 2}_0 ∧ p_564) -> ( b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ b^{282, 3}_0) c in CNF: c -b^{282, 2}_2 ∨ -b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ -p_564 ∨ b^{282, 3}_2 c -b^{282, 2}_2 ∨ -b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ -p_564 ∨ -b^{282, 3}_1 c -b^{282, 2}_2 ∨ -b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ -p_564 ∨ b^{282, 3}_0 c in DIMACS: -23273 -23274 23275 -564 23276 0 -23273 -23274 23275 -564 -23277 0 -23273 -23274 23275 -564 23278 0 c -1+1 --> 0 c ( b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ b^{282, 2}_0 ∧ p_564) -> (-b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ -b^{282, 3}_0) c in CNF: c -b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ -p_564 ∨ -b^{282, 3}_2 c -b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ -p_564 ∨ -b^{282, 3}_1 c -b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ -p_564 ∨ -b^{282, 3}_0 c in DIMACS: -23273 23274 -23275 -564 -23276 0 -23273 23274 -23275 -564 -23277 0 -23273 23274 -23275 -564 -23278 0 c 0+1 --> 1 c (-b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ -b^{282, 2}_0 ∧ p_564) -> (-b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ b^{282, 3}_0) c in CNF: c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ -p_564 ∨ -b^{282, 3}_2 c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ -p_564 ∨ -b^{282, 3}_1 c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ -p_564 ∨ b^{282, 3}_0 c in DIMACS: 23273 23274 23275 -564 -23276 0 23273 23274 23275 -564 -23277 0 23273 23274 23275 -564 23278 0 c 1+1 --> 2 c (-b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ b^{282, 2}_0 ∧ p_564) -> (-b^{282, 3}_2 ∧ b^{282, 3}_1 ∧ -b^{282, 3}_0) c in CNF: c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ -p_564 ∨ -b^{282, 3}_2 c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ -p_564 ∨ b^{282, 3}_1 c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ -p_564 ∨ -b^{282, 3}_0 c in DIMACS: 23273 23274 -23275 -564 -23276 0 23273 23274 -23275 -564 23277 0 23273 23274 -23275 -564 -23278 0 c 2+1 --> break c (-b^{282, 2}_2 ∧ b^{282, 2}_1 ∧ -b^{282, 2}_0 ∧ p_564) -> break c in CNF: c b^{282, 2}_2 ∨ -b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ -p_564 ∨ break c in DIMACS: 23273 -23274 23275 -564 1162 0 c 2-1 --> 1 c (-b^{282, 2}_2 ∧ b^{282, 2}_1 ∧ -b^{282, 2}_0 ∧ -p_564) -> (-b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ b^{282, 3}_0) c in CNF: c b^{282, 2}_2 ∨ -b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ p_564 ∨ -b^{282, 3}_2 c b^{282, 2}_2 ∨ -b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ p_564 ∨ -b^{282, 3}_1 c b^{282, 2}_2 ∨ -b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ p_564 ∨ b^{282, 3}_0 c in DIMACS: 23273 -23274 23275 564 -23276 0 23273 -23274 23275 564 -23277 0 23273 -23274 23275 564 23278 0 c 1-1 --> 0 c (-b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ b^{282, 2}_0 ∧ -p_564) -> (-b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ -b^{282, 3}_0) c in CNF: c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ p_564 ∨ -b^{282, 3}_2 c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ p_564 ∨ -b^{282, 3}_1 c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ p_564 ∨ -b^{282, 3}_0 c in DIMACS: 23273 23274 -23275 564 -23276 0 23273 23274 -23275 564 -23277 0 23273 23274 -23275 564 -23278 0 c 0-1 --> -1 c (-b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ -b^{282, 2}_0 ∧ -p_564) -> ( b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ b^{282, 3}_0) c in CNF: c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ p_564 ∨ b^{282, 3}_2 c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ p_564 ∨ -b^{282, 3}_1 c b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ p_564 ∨ b^{282, 3}_0 c in DIMACS: 23273 23274 23275 564 23276 0 23273 23274 23275 564 -23277 0 23273 23274 23275 564 23278 0 c -1-1 --> -2 c ( b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ b^{282, 2}_0 ∧ -p_564) -> ( b^{282, 3}_2 ∧ b^{282, 3}_1 ∧ -b^{282, 3}_0) c in CNF: c -b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ p_564 ∨ b^{282, 3}_2 c -b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ p_564 ∨ b^{282, 3}_1 c -b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ p_564 ∨ -b^{282, 3}_0 c in DIMACS: -23273 23274 -23275 564 23276 0 -23273 23274 -23275 564 23277 0 -23273 23274 -23275 564 -23278 0 c -2-1 --> break c ( b^{282, 2}_2 ∧ b^{282, 2}_1 ∧ -b^{282, 2}_0 ∧ -p_564) -> break c in CNF: c -b^{282, 2}_2 ∨ -b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ p_564 ∨ break c in DIMACS: -23273 -23274 23275 564 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{282, 2}_2 ∧ -b^{282, 2}_1 ∧ -b^{282, 2}_0 ∧ true) c in CNF: c -b^{282, 2}_2 ∨ b^{282, 2}_1 ∨ b^{282, 2}_0 ∨ false c in DIMACS: -23273 23274 23275 0 c 3 does not represent an automaton state. c -(-b^{282, 2}_2 ∧ b^{282, 2}_1 ∧ b^{282, 2}_0 ∧ true) c in CNF: c b^{282, 2}_2 ∨ -b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ false c in DIMACS: 23273 -23274 -23275 0 c -3 does not represent an automaton state. c -( b^{282, 2}_2 ∧ b^{282, 2}_1 ∧ b^{282, 2}_0 ∧ true) c in CNF: c -b^{282, 2}_2 ∨ -b^{282, 2}_1 ∨ -b^{282, 2}_0 ∨ false c in DIMACS: -23273 -23274 -23275 0 c i = 3 c -2+1 --> -1 c ( b^{282, 3}_2 ∧ b^{282, 3}_1 ∧ -b^{282, 3}_0 ∧ p_846) -> ( b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ b^{282, 4}_0) c in CNF: c -b^{282, 3}_2 ∨ -b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ -p_846 ∨ b^{282, 4}_2 c -b^{282, 3}_2 ∨ -b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ -p_846 ∨ -b^{282, 4}_1 c -b^{282, 3}_2 ∨ -b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ -p_846 ∨ b^{282, 4}_0 c in DIMACS: -23276 -23277 23278 -846 23279 0 -23276 -23277 23278 -846 -23280 0 -23276 -23277 23278 -846 23281 0 c -1+1 --> 0 c ( b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ b^{282, 3}_0 ∧ p_846) -> (-b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ -b^{282, 4}_0) c in CNF: c -b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ -p_846 ∨ -b^{282, 4}_2 c -b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ -p_846 ∨ -b^{282, 4}_1 c -b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ -p_846 ∨ -b^{282, 4}_0 c in DIMACS: -23276 23277 -23278 -846 -23279 0 -23276 23277 -23278 -846 -23280 0 -23276 23277 -23278 -846 -23281 0 c 0+1 --> 1 c (-b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ -b^{282, 3}_0 ∧ p_846) -> (-b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ b^{282, 4}_0) c in CNF: c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ -p_846 ∨ -b^{282, 4}_2 c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ -p_846 ∨ -b^{282, 4}_1 c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ -p_846 ∨ b^{282, 4}_0 c in DIMACS: 23276 23277 23278 -846 -23279 0 23276 23277 23278 -846 -23280 0 23276 23277 23278 -846 23281 0 c 1+1 --> 2 c (-b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ b^{282, 3}_0 ∧ p_846) -> (-b^{282, 4}_2 ∧ b^{282, 4}_1 ∧ -b^{282, 4}_0) c in CNF: c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ -p_846 ∨ -b^{282, 4}_2 c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ -p_846 ∨ b^{282, 4}_1 c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ -p_846 ∨ -b^{282, 4}_0 c in DIMACS: 23276 23277 -23278 -846 -23279 0 23276 23277 -23278 -846 23280 0 23276 23277 -23278 -846 -23281 0 c 2+1 --> break c (-b^{282, 3}_2 ∧ b^{282, 3}_1 ∧ -b^{282, 3}_0 ∧ p_846) -> break c in CNF: c b^{282, 3}_2 ∨ -b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ -p_846 ∨ break c in DIMACS: 23276 -23277 23278 -846 1162 0 c 2-1 --> 1 c (-b^{282, 3}_2 ∧ b^{282, 3}_1 ∧ -b^{282, 3}_0 ∧ -p_846) -> (-b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ b^{282, 4}_0) c in CNF: c b^{282, 3}_2 ∨ -b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ p_846 ∨ -b^{282, 4}_2 c b^{282, 3}_2 ∨ -b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ p_846 ∨ -b^{282, 4}_1 c b^{282, 3}_2 ∨ -b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ p_846 ∨ b^{282, 4}_0 c in DIMACS: 23276 -23277 23278 846 -23279 0 23276 -23277 23278 846 -23280 0 23276 -23277 23278 846 23281 0 c 1-1 --> 0 c (-b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ b^{282, 3}_0 ∧ -p_846) -> (-b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ -b^{282, 4}_0) c in CNF: c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ p_846 ∨ -b^{282, 4}_2 c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ p_846 ∨ -b^{282, 4}_1 c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ p_846 ∨ -b^{282, 4}_0 c in DIMACS: 23276 23277 -23278 846 -23279 0 23276 23277 -23278 846 -23280 0 23276 23277 -23278 846 -23281 0 c 0-1 --> -1 c (-b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ -b^{282, 3}_0 ∧ -p_846) -> ( b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ b^{282, 4}_0) c in CNF: c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ p_846 ∨ b^{282, 4}_2 c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ p_846 ∨ -b^{282, 4}_1 c b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ p_846 ∨ b^{282, 4}_0 c in DIMACS: 23276 23277 23278 846 23279 0 23276 23277 23278 846 -23280 0 23276 23277 23278 846 23281 0 c -1-1 --> -2 c ( b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ b^{282, 3}_0 ∧ -p_846) -> ( b^{282, 4}_2 ∧ b^{282, 4}_1 ∧ -b^{282, 4}_0) c in CNF: c -b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ p_846 ∨ b^{282, 4}_2 c -b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ p_846 ∨ b^{282, 4}_1 c -b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ p_846 ∨ -b^{282, 4}_0 c in DIMACS: -23276 23277 -23278 846 23279 0 -23276 23277 -23278 846 23280 0 -23276 23277 -23278 846 -23281 0 c -2-1 --> break c ( b^{282, 3}_2 ∧ b^{282, 3}_1 ∧ -b^{282, 3}_0 ∧ -p_846) -> break c in CNF: c -b^{282, 3}_2 ∨ -b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ p_846 ∨ break c in DIMACS: -23276 -23277 23278 846 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{282, 3}_2 ∧ -b^{282, 3}_1 ∧ -b^{282, 3}_0 ∧ true) c in CNF: c -b^{282, 3}_2 ∨ b^{282, 3}_1 ∨ b^{282, 3}_0 ∨ false c in DIMACS: -23276 23277 23278 0 c 3 does not represent an automaton state. c -(-b^{282, 3}_2 ∧ b^{282, 3}_1 ∧ b^{282, 3}_0 ∧ true) c in CNF: c b^{282, 3}_2 ∨ -b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ false c in DIMACS: 23276 -23277 -23278 0 c -3 does not represent an automaton state. c -( b^{282, 3}_2 ∧ b^{282, 3}_1 ∧ b^{282, 3}_0 ∧ true) c in CNF: c -b^{282, 3}_2 ∨ -b^{282, 3}_1 ∨ -b^{282, 3}_0 ∨ false c in DIMACS: -23276 -23277 -23278 0 c i = 4 c -2+1 --> -1 c ( b^{282, 4}_2 ∧ b^{282, 4}_1 ∧ -b^{282, 4}_0 ∧ p_1128) -> ( b^{282, 5}_2 ∧ -b^{282, 5}_1 ∧ b^{282, 5}_0) c in CNF: c -b^{282, 4}_2 ∨ -b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ -p_1128 ∨ b^{282, 5}_2 c -b^{282, 4}_2 ∨ -b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ -p_1128 ∨ -b^{282, 5}_1 c -b^{282, 4}_2 ∨ -b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ -p_1128 ∨ b^{282, 5}_0 c in DIMACS: -23279 -23280 23281 -1128 23282 0 -23279 -23280 23281 -1128 -23283 0 -23279 -23280 23281 -1128 23284 0 c -1+1 --> 0 c ( b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ b^{282, 4}_0 ∧ p_1128) -> (-b^{282, 5}_2 ∧ -b^{282, 5}_1 ∧ -b^{282, 5}_0) c in CNF: c -b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ -p_1128 ∨ -b^{282, 5}_2 c -b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ -p_1128 ∨ -b^{282, 5}_1 c -b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ -p_1128 ∨ -b^{282, 5}_0 c in DIMACS: -23279 23280 -23281 -1128 -23282 0 -23279 23280 -23281 -1128 -23283 0 -23279 23280 -23281 -1128 -23284 0 c 0+1 --> 1 c (-b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ -b^{282, 4}_0 ∧ p_1128) -> (-b^{282, 5}_2 ∧ -b^{282, 5}_1 ∧ b^{282, 5}_0) c in CNF: c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ -p_1128 ∨ -b^{282, 5}_2 c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ -p_1128 ∨ -b^{282, 5}_1 c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ -p_1128 ∨ b^{282, 5}_0 c in DIMACS: 23279 23280 23281 -1128 -23282 0 23279 23280 23281 -1128 -23283 0 23279 23280 23281 -1128 23284 0 c 1+1 --> 2 c (-b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ b^{282, 4}_0 ∧ p_1128) -> (-b^{282, 5}_2 ∧ b^{282, 5}_1 ∧ -b^{282, 5}_0) c in CNF: c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ -p_1128 ∨ -b^{282, 5}_2 c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ -p_1128 ∨ b^{282, 5}_1 c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ -p_1128 ∨ -b^{282, 5}_0 c in DIMACS: 23279 23280 -23281 -1128 -23282 0 23279 23280 -23281 -1128 23283 0 23279 23280 -23281 -1128 -23284 0 c 2+1 --> break c (-b^{282, 4}_2 ∧ b^{282, 4}_1 ∧ -b^{282, 4}_0 ∧ p_1128) -> break c in CNF: c b^{282, 4}_2 ∨ -b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ -p_1128 ∨ break c in DIMACS: 23279 -23280 23281 -1128 1162 0 c 2-1 --> 1 c (-b^{282, 4}_2 ∧ b^{282, 4}_1 ∧ -b^{282, 4}_0 ∧ -p_1128) -> (-b^{282, 5}_2 ∧ -b^{282, 5}_1 ∧ b^{282, 5}_0) c in CNF: c b^{282, 4}_2 ∨ -b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ p_1128 ∨ -b^{282, 5}_2 c b^{282, 4}_2 ∨ -b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ p_1128 ∨ -b^{282, 5}_1 c b^{282, 4}_2 ∨ -b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ p_1128 ∨ b^{282, 5}_0 c in DIMACS: 23279 -23280 23281 1128 -23282 0 23279 -23280 23281 1128 -23283 0 23279 -23280 23281 1128 23284 0 c 1-1 --> 0 c (-b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ b^{282, 4}_0 ∧ -p_1128) -> (-b^{282, 5}_2 ∧ -b^{282, 5}_1 ∧ -b^{282, 5}_0) c in CNF: c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ p_1128 ∨ -b^{282, 5}_2 c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ p_1128 ∨ -b^{282, 5}_1 c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ p_1128 ∨ -b^{282, 5}_0 c in DIMACS: 23279 23280 -23281 1128 -23282 0 23279 23280 -23281 1128 -23283 0 23279 23280 -23281 1128 -23284 0 c 0-1 --> -1 c (-b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ -b^{282, 4}_0 ∧ -p_1128) -> ( b^{282, 5}_2 ∧ -b^{282, 5}_1 ∧ b^{282, 5}_0) c in CNF: c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ p_1128 ∨ b^{282, 5}_2 c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ p_1128 ∨ -b^{282, 5}_1 c b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ p_1128 ∨ b^{282, 5}_0 c in DIMACS: 23279 23280 23281 1128 23282 0 23279 23280 23281 1128 -23283 0 23279 23280 23281 1128 23284 0 c -1-1 --> -2 c ( b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ b^{282, 4}_0 ∧ -p_1128) -> ( b^{282, 5}_2 ∧ b^{282, 5}_1 ∧ -b^{282, 5}_0) c in CNF: c -b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ p_1128 ∨ b^{282, 5}_2 c -b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ p_1128 ∨ b^{282, 5}_1 c -b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ p_1128 ∨ -b^{282, 5}_0 c in DIMACS: -23279 23280 -23281 1128 23282 0 -23279 23280 -23281 1128 23283 0 -23279 23280 -23281 1128 -23284 0 c -2-1 --> break c ( b^{282, 4}_2 ∧ b^{282, 4}_1 ∧ -b^{282, 4}_0 ∧ -p_1128) -> break c in CNF: c -b^{282, 4}_2 ∨ -b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ p_1128 ∨ break c in DIMACS: -23279 -23280 23281 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{282, 4}_2 ∧ -b^{282, 4}_1 ∧ -b^{282, 4}_0 ∧ true) c in CNF: c -b^{282, 4}_2 ∨ b^{282, 4}_1 ∨ b^{282, 4}_0 ∨ false c in DIMACS: -23279 23280 23281 0 c 3 does not represent an automaton state. c -(-b^{282, 4}_2 ∧ b^{282, 4}_1 ∧ b^{282, 4}_0 ∧ true) c in CNF: c b^{282, 4}_2 ∨ -b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ false c in DIMACS: 23279 -23280 -23281 0 c -3 does not represent an automaton state. c -( b^{282, 4}_2 ∧ b^{282, 4}_1 ∧ b^{282, 4}_0 ∧ true) c in CNF: c -b^{282, 4}_2 ∨ -b^{282, 4}_1 ∨ -b^{282, 4}_0 ∨ false c in DIMACS: -23279 -23280 -23281 0 c INIT for k = 283 c -b^{283, 1}_2 c -b^{283, 1}_1 c -b^{283, 1}_0 c in DIMACS: -23285 0 -23286 0 -23287 0 c Transitions for k = 283 c i = 1 c -2+1 --> -1 c ( b^{283, 1}_2 ∧ b^{283, 1}_1 ∧ -b^{283, 1}_0 ∧ p_283) -> ( b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ b^{283, 2}_0) c in CNF: c -b^{283, 1}_2 ∨ -b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ -p_283 ∨ b^{283, 2}_2 c -b^{283, 1}_2 ∨ -b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ -p_283 ∨ -b^{283, 2}_1 c -b^{283, 1}_2 ∨ -b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ -p_283 ∨ b^{283, 2}_0 c in DIMACS: -23285 -23286 23287 -283 23288 0 -23285 -23286 23287 -283 -23289 0 -23285 -23286 23287 -283 23290 0 c -1+1 --> 0 c ( b^{283, 1}_2 ∧ -b^{283, 1}_1 ∧ b^{283, 1}_0 ∧ p_283) -> (-b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ -b^{283, 2}_0) c in CNF: c -b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ -p_283 ∨ -b^{283, 2}_2 c -b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ -p_283 ∨ -b^{283, 2}_1 c -b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ -p_283 ∨ -b^{283, 2}_0 c in DIMACS: -23285 23286 -23287 -283 -23288 0 -23285 23286 -23287 -283 -23289 0 -23285 23286 -23287 -283 -23290 0 c 0+1 --> 1 c (-b^{283, 1}_2 ∧ -b^{283, 1}_1 ∧ -b^{283, 1}_0 ∧ p_283) -> (-b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ b^{283, 2}_0) c in CNF: c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ -p_283 ∨ -b^{283, 2}_2 c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ -p_283 ∨ -b^{283, 2}_1 c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ -p_283 ∨ b^{283, 2}_0 c in DIMACS: 23285 23286 23287 -283 -23288 0 23285 23286 23287 -283 -23289 0 23285 23286 23287 -283 23290 0 c 1+1 --> 2 c (-b^{283, 1}_2 ∧ -b^{283, 1}_1 ∧ b^{283, 1}_0 ∧ p_283) -> (-b^{283, 2}_2 ∧ b^{283, 2}_1 ∧ -b^{283, 2}_0) c in CNF: c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ -p_283 ∨ -b^{283, 2}_2 c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ -p_283 ∨ b^{283, 2}_1 c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ -p_283 ∨ -b^{283, 2}_0 c in DIMACS: 23285 23286 -23287 -283 -23288 0 23285 23286 -23287 -283 23289 0 23285 23286 -23287 -283 -23290 0 c 2+1 --> break c (-b^{283, 1}_2 ∧ b^{283, 1}_1 ∧ -b^{283, 1}_0 ∧ p_283) -> break c in CNF: c b^{283, 1}_2 ∨ -b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ -p_283 ∨ break c in DIMACS: 23285 -23286 23287 -283 1162 0 c 2-1 --> 1 c (-b^{283, 1}_2 ∧ b^{283, 1}_1 ∧ -b^{283, 1}_0 ∧ -p_283) -> (-b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ b^{283, 2}_0) c in CNF: c b^{283, 1}_2 ∨ -b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ p_283 ∨ -b^{283, 2}_2 c b^{283, 1}_2 ∨ -b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ p_283 ∨ -b^{283, 2}_1 c b^{283, 1}_2 ∨ -b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ p_283 ∨ b^{283, 2}_0 c in DIMACS: 23285 -23286 23287 283 -23288 0 23285 -23286 23287 283 -23289 0 23285 -23286 23287 283 23290 0 c 1-1 --> 0 c (-b^{283, 1}_2 ∧ -b^{283, 1}_1 ∧ b^{283, 1}_0 ∧ -p_283) -> (-b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ -b^{283, 2}_0) c in CNF: c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ p_283 ∨ -b^{283, 2}_2 c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ p_283 ∨ -b^{283, 2}_1 c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ p_283 ∨ -b^{283, 2}_0 c in DIMACS: 23285 23286 -23287 283 -23288 0 23285 23286 -23287 283 -23289 0 23285 23286 -23287 283 -23290 0 c 0-1 --> -1 c (-b^{283, 1}_2 ∧ -b^{283, 1}_1 ∧ -b^{283, 1}_0 ∧ -p_283) -> ( b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ b^{283, 2}_0) c in CNF: c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ p_283 ∨ b^{283, 2}_2 c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ p_283 ∨ -b^{283, 2}_1 c b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ p_283 ∨ b^{283, 2}_0 c in DIMACS: 23285 23286 23287 283 23288 0 23285 23286 23287 283 -23289 0 23285 23286 23287 283 23290 0 c -1-1 --> -2 c ( b^{283, 1}_2 ∧ -b^{283, 1}_1 ∧ b^{283, 1}_0 ∧ -p_283) -> ( b^{283, 2}_2 ∧ b^{283, 2}_1 ∧ -b^{283, 2}_0) c in CNF: c -b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ p_283 ∨ b^{283, 2}_2 c -b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ p_283 ∨ b^{283, 2}_1 c -b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ p_283 ∨ -b^{283, 2}_0 c in DIMACS: -23285 23286 -23287 283 23288 0 -23285 23286 -23287 283 23289 0 -23285 23286 -23287 283 -23290 0 c -2-1 --> break c ( b^{283, 1}_2 ∧ b^{283, 1}_1 ∧ -b^{283, 1}_0 ∧ -p_283) -> break c in CNF: c -b^{283, 1}_2 ∨ -b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ p_283 ∨ break c in DIMACS: -23285 -23286 23287 283 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{283, 1}_2 ∧ -b^{283, 1}_1 ∧ -b^{283, 1}_0 ∧ true) c in CNF: c -b^{283, 1}_2 ∨ b^{283, 1}_1 ∨ b^{283, 1}_0 ∨ false c in DIMACS: -23285 23286 23287 0 c 3 does not represent an automaton state. c -(-b^{283, 1}_2 ∧ b^{283, 1}_1 ∧ b^{283, 1}_0 ∧ true) c in CNF: c b^{283, 1}_2 ∨ -b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ false c in DIMACS: 23285 -23286 -23287 0 c -3 does not represent an automaton state. c -( b^{283, 1}_2 ∧ b^{283, 1}_1 ∧ b^{283, 1}_0 ∧ true) c in CNF: c -b^{283, 1}_2 ∨ -b^{283, 1}_1 ∨ -b^{283, 1}_0 ∨ false c in DIMACS: -23285 -23286 -23287 0 c i = 2 c -2+1 --> -1 c ( b^{283, 2}_2 ∧ b^{283, 2}_1 ∧ -b^{283, 2}_0 ∧ p_566) -> ( b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ b^{283, 3}_0) c in CNF: c -b^{283, 2}_2 ∨ -b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ -p_566 ∨ b^{283, 3}_2 c -b^{283, 2}_2 ∨ -b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ -p_566 ∨ -b^{283, 3}_1 c -b^{283, 2}_2 ∨ -b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ -p_566 ∨ b^{283, 3}_0 c in DIMACS: -23288 -23289 23290 -566 23291 0 -23288 -23289 23290 -566 -23292 0 -23288 -23289 23290 -566 23293 0 c -1+1 --> 0 c ( b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ b^{283, 2}_0 ∧ p_566) -> (-b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ -b^{283, 3}_0) c in CNF: c -b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ -p_566 ∨ -b^{283, 3}_2 c -b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ -p_566 ∨ -b^{283, 3}_1 c -b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ -p_566 ∨ -b^{283, 3}_0 c in DIMACS: -23288 23289 -23290 -566 -23291 0 -23288 23289 -23290 -566 -23292 0 -23288 23289 -23290 -566 -23293 0 c 0+1 --> 1 c (-b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ -b^{283, 2}_0 ∧ p_566) -> (-b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ b^{283, 3}_0) c in CNF: c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ -p_566 ∨ -b^{283, 3}_2 c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ -p_566 ∨ -b^{283, 3}_1 c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ -p_566 ∨ b^{283, 3}_0 c in DIMACS: 23288 23289 23290 -566 -23291 0 23288 23289 23290 -566 -23292 0 23288 23289 23290 -566 23293 0 c 1+1 --> 2 c (-b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ b^{283, 2}_0 ∧ p_566) -> (-b^{283, 3}_2 ∧ b^{283, 3}_1 ∧ -b^{283, 3}_0) c in CNF: c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ -p_566 ∨ -b^{283, 3}_2 c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ -p_566 ∨ b^{283, 3}_1 c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ -p_566 ∨ -b^{283, 3}_0 c in DIMACS: 23288 23289 -23290 -566 -23291 0 23288 23289 -23290 -566 23292 0 23288 23289 -23290 -566 -23293 0 c 2+1 --> break c (-b^{283, 2}_2 ∧ b^{283, 2}_1 ∧ -b^{283, 2}_0 ∧ p_566) -> break c in CNF: c b^{283, 2}_2 ∨ -b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ -p_566 ∨ break c in DIMACS: 23288 -23289 23290 -566 1162 0 c 2-1 --> 1 c (-b^{283, 2}_2 ∧ b^{283, 2}_1 ∧ -b^{283, 2}_0 ∧ -p_566) -> (-b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ b^{283, 3}_0) c in CNF: c b^{283, 2}_2 ∨ -b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ p_566 ∨ -b^{283, 3}_2 c b^{283, 2}_2 ∨ -b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ p_566 ∨ -b^{283, 3}_1 c b^{283, 2}_2 ∨ -b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ p_566 ∨ b^{283, 3}_0 c in DIMACS: 23288 -23289 23290 566 -23291 0 23288 -23289 23290 566 -23292 0 23288 -23289 23290 566 23293 0 c 1-1 --> 0 c (-b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ b^{283, 2}_0 ∧ -p_566) -> (-b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ -b^{283, 3}_0) c in CNF: c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ p_566 ∨ -b^{283, 3}_2 c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ p_566 ∨ -b^{283, 3}_1 c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ p_566 ∨ -b^{283, 3}_0 c in DIMACS: 23288 23289 -23290 566 -23291 0 23288 23289 -23290 566 -23292 0 23288 23289 -23290 566 -23293 0 c 0-1 --> -1 c (-b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ -b^{283, 2}_0 ∧ -p_566) -> ( b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ b^{283, 3}_0) c in CNF: c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ p_566 ∨ b^{283, 3}_2 c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ p_566 ∨ -b^{283, 3}_1 c b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ p_566 ∨ b^{283, 3}_0 c in DIMACS: 23288 23289 23290 566 23291 0 23288 23289 23290 566 -23292 0 23288 23289 23290 566 23293 0 c -1-1 --> -2 c ( b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ b^{283, 2}_0 ∧ -p_566) -> ( b^{283, 3}_2 ∧ b^{283, 3}_1 ∧ -b^{283, 3}_0) c in CNF: c -b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ p_566 ∨ b^{283, 3}_2 c -b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ p_566 ∨ b^{283, 3}_1 c -b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ p_566 ∨ -b^{283, 3}_0 c in DIMACS: -23288 23289 -23290 566 23291 0 -23288 23289 -23290 566 23292 0 -23288 23289 -23290 566 -23293 0 c -2-1 --> break c ( b^{283, 2}_2 ∧ b^{283, 2}_1 ∧ -b^{283, 2}_0 ∧ -p_566) -> break c in CNF: c -b^{283, 2}_2 ∨ -b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ p_566 ∨ break c in DIMACS: -23288 -23289 23290 566 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{283, 2}_2 ∧ -b^{283, 2}_1 ∧ -b^{283, 2}_0 ∧ true) c in CNF: c -b^{283, 2}_2 ∨ b^{283, 2}_1 ∨ b^{283, 2}_0 ∨ false c in DIMACS: -23288 23289 23290 0 c 3 does not represent an automaton state. c -(-b^{283, 2}_2 ∧ b^{283, 2}_1 ∧ b^{283, 2}_0 ∧ true) c in CNF: c b^{283, 2}_2 ∨ -b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ false c in DIMACS: 23288 -23289 -23290 0 c -3 does not represent an automaton state. c -( b^{283, 2}_2 ∧ b^{283, 2}_1 ∧ b^{283, 2}_0 ∧ true) c in CNF: c -b^{283, 2}_2 ∨ -b^{283, 2}_1 ∨ -b^{283, 2}_0 ∨ false c in DIMACS: -23288 -23289 -23290 0 c i = 3 c -2+1 --> -1 c ( b^{283, 3}_2 ∧ b^{283, 3}_1 ∧ -b^{283, 3}_0 ∧ p_849) -> ( b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ b^{283, 4}_0) c in CNF: c -b^{283, 3}_2 ∨ -b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ -p_849 ∨ b^{283, 4}_2 c -b^{283, 3}_2 ∨ -b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ -p_849 ∨ -b^{283, 4}_1 c -b^{283, 3}_2 ∨ -b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ -p_849 ∨ b^{283, 4}_0 c in DIMACS: -23291 -23292 23293 -849 23294 0 -23291 -23292 23293 -849 -23295 0 -23291 -23292 23293 -849 23296 0 c -1+1 --> 0 c ( b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ b^{283, 3}_0 ∧ p_849) -> (-b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ -b^{283, 4}_0) c in CNF: c -b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ -p_849 ∨ -b^{283, 4}_2 c -b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ -p_849 ∨ -b^{283, 4}_1 c -b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ -p_849 ∨ -b^{283, 4}_0 c in DIMACS: -23291 23292 -23293 -849 -23294 0 -23291 23292 -23293 -849 -23295 0 -23291 23292 -23293 -849 -23296 0 c 0+1 --> 1 c (-b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ -b^{283, 3}_0 ∧ p_849) -> (-b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ b^{283, 4}_0) c in CNF: c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ -p_849 ∨ -b^{283, 4}_2 c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ -p_849 ∨ -b^{283, 4}_1 c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ -p_849 ∨ b^{283, 4}_0 c in DIMACS: 23291 23292 23293 -849 -23294 0 23291 23292 23293 -849 -23295 0 23291 23292 23293 -849 23296 0 c 1+1 --> 2 c (-b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ b^{283, 3}_0 ∧ p_849) -> (-b^{283, 4}_2 ∧ b^{283, 4}_1 ∧ -b^{283, 4}_0) c in CNF: c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ -p_849 ∨ -b^{283, 4}_2 c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ -p_849 ∨ b^{283, 4}_1 c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ -p_849 ∨ -b^{283, 4}_0 c in DIMACS: 23291 23292 -23293 -849 -23294 0 23291 23292 -23293 -849 23295 0 23291 23292 -23293 -849 -23296 0 c 2+1 --> break c (-b^{283, 3}_2 ∧ b^{283, 3}_1 ∧ -b^{283, 3}_0 ∧ p_849) -> break c in CNF: c b^{283, 3}_2 ∨ -b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ -p_849 ∨ break c in DIMACS: 23291 -23292 23293 -849 1162 0 c 2-1 --> 1 c (-b^{283, 3}_2 ∧ b^{283, 3}_1 ∧ -b^{283, 3}_0 ∧ -p_849) -> (-b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ b^{283, 4}_0) c in CNF: c b^{283, 3}_2 ∨ -b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ p_849 ∨ -b^{283, 4}_2 c b^{283, 3}_2 ∨ -b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ p_849 ∨ -b^{283, 4}_1 c b^{283, 3}_2 ∨ -b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ p_849 ∨ b^{283, 4}_0 c in DIMACS: 23291 -23292 23293 849 -23294 0 23291 -23292 23293 849 -23295 0 23291 -23292 23293 849 23296 0 c 1-1 --> 0 c (-b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ b^{283, 3}_0 ∧ -p_849) -> (-b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ -b^{283, 4}_0) c in CNF: c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ p_849 ∨ -b^{283, 4}_2 c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ p_849 ∨ -b^{283, 4}_1 c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ p_849 ∨ -b^{283, 4}_0 c in DIMACS: 23291 23292 -23293 849 -23294 0 23291 23292 -23293 849 -23295 0 23291 23292 -23293 849 -23296 0 c 0-1 --> -1 c (-b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ -b^{283, 3}_0 ∧ -p_849) -> ( b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ b^{283, 4}_0) c in CNF: c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ p_849 ∨ b^{283, 4}_2 c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ p_849 ∨ -b^{283, 4}_1 c b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ p_849 ∨ b^{283, 4}_0 c in DIMACS: 23291 23292 23293 849 23294 0 23291 23292 23293 849 -23295 0 23291 23292 23293 849 23296 0 c -1-1 --> -2 c ( b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ b^{283, 3}_0 ∧ -p_849) -> ( b^{283, 4}_2 ∧ b^{283, 4}_1 ∧ -b^{283, 4}_0) c in CNF: c -b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ p_849 ∨ b^{283, 4}_2 c -b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ p_849 ∨ b^{283, 4}_1 c -b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ p_849 ∨ -b^{283, 4}_0 c in DIMACS: -23291 23292 -23293 849 23294 0 -23291 23292 -23293 849 23295 0 -23291 23292 -23293 849 -23296 0 c -2-1 --> break c ( b^{283, 3}_2 ∧ b^{283, 3}_1 ∧ -b^{283, 3}_0 ∧ -p_849) -> break c in CNF: c -b^{283, 3}_2 ∨ -b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ p_849 ∨ break c in DIMACS: -23291 -23292 23293 849 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{283, 3}_2 ∧ -b^{283, 3}_1 ∧ -b^{283, 3}_0 ∧ true) c in CNF: c -b^{283, 3}_2 ∨ b^{283, 3}_1 ∨ b^{283, 3}_0 ∨ false c in DIMACS: -23291 23292 23293 0 c 3 does not represent an automaton state. c -(-b^{283, 3}_2 ∧ b^{283, 3}_1 ∧ b^{283, 3}_0 ∧ true) c in CNF: c b^{283, 3}_2 ∨ -b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ false c in DIMACS: 23291 -23292 -23293 0 c -3 does not represent an automaton state. c -( b^{283, 3}_2 ∧ b^{283, 3}_1 ∧ b^{283, 3}_0 ∧ true) c in CNF: c -b^{283, 3}_2 ∨ -b^{283, 3}_1 ∨ -b^{283, 3}_0 ∨ false c in DIMACS: -23291 -23292 -23293 0 c i = 4 c -2+1 --> -1 c ( b^{283, 4}_2 ∧ b^{283, 4}_1 ∧ -b^{283, 4}_0 ∧ p_1132) -> ( b^{283, 5}_2 ∧ -b^{283, 5}_1 ∧ b^{283, 5}_0) c in CNF: c -b^{283, 4}_2 ∨ -b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ -p_1132 ∨ b^{283, 5}_2 c -b^{283, 4}_2 ∨ -b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ -p_1132 ∨ -b^{283, 5}_1 c -b^{283, 4}_2 ∨ -b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ -p_1132 ∨ b^{283, 5}_0 c in DIMACS: -23294 -23295 23296 -1132 23297 0 -23294 -23295 23296 -1132 -23298 0 -23294 -23295 23296 -1132 23299 0 c -1+1 --> 0 c ( b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ b^{283, 4}_0 ∧ p_1132) -> (-b^{283, 5}_2 ∧ -b^{283, 5}_1 ∧ -b^{283, 5}_0) c in CNF: c -b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ -p_1132 ∨ -b^{283, 5}_2 c -b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ -p_1132 ∨ -b^{283, 5}_1 c -b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ -p_1132 ∨ -b^{283, 5}_0 c in DIMACS: -23294 23295 -23296 -1132 -23297 0 -23294 23295 -23296 -1132 -23298 0 -23294 23295 -23296 -1132 -23299 0 c 0+1 --> 1 c (-b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ -b^{283, 4}_0 ∧ p_1132) -> (-b^{283, 5}_2 ∧ -b^{283, 5}_1 ∧ b^{283, 5}_0) c in CNF: c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ -p_1132 ∨ -b^{283, 5}_2 c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ -p_1132 ∨ -b^{283, 5}_1 c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ -p_1132 ∨ b^{283, 5}_0 c in DIMACS: 23294 23295 23296 -1132 -23297 0 23294 23295 23296 -1132 -23298 0 23294 23295 23296 -1132 23299 0 c 1+1 --> 2 c (-b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ b^{283, 4}_0 ∧ p_1132) -> (-b^{283, 5}_2 ∧ b^{283, 5}_1 ∧ -b^{283, 5}_0) c in CNF: c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ -p_1132 ∨ -b^{283, 5}_2 c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ -p_1132 ∨ b^{283, 5}_1 c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ -p_1132 ∨ -b^{283, 5}_0 c in DIMACS: 23294 23295 -23296 -1132 -23297 0 23294 23295 -23296 -1132 23298 0 23294 23295 -23296 -1132 -23299 0 c 2+1 --> break c (-b^{283, 4}_2 ∧ b^{283, 4}_1 ∧ -b^{283, 4}_0 ∧ p_1132) -> break c in CNF: c b^{283, 4}_2 ∨ -b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ -p_1132 ∨ break c in DIMACS: 23294 -23295 23296 -1132 1162 0 c 2-1 --> 1 c (-b^{283, 4}_2 ∧ b^{283, 4}_1 ∧ -b^{283, 4}_0 ∧ -p_1132) -> (-b^{283, 5}_2 ∧ -b^{283, 5}_1 ∧ b^{283, 5}_0) c in CNF: c b^{283, 4}_2 ∨ -b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ p_1132 ∨ -b^{283, 5}_2 c b^{283, 4}_2 ∨ -b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ p_1132 ∨ -b^{283, 5}_1 c b^{283, 4}_2 ∨ -b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ p_1132 ∨ b^{283, 5}_0 c in DIMACS: 23294 -23295 23296 1132 -23297 0 23294 -23295 23296 1132 -23298 0 23294 -23295 23296 1132 23299 0 c 1-1 --> 0 c (-b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ b^{283, 4}_0 ∧ -p_1132) -> (-b^{283, 5}_2 ∧ -b^{283, 5}_1 ∧ -b^{283, 5}_0) c in CNF: c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ p_1132 ∨ -b^{283, 5}_2 c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ p_1132 ∨ -b^{283, 5}_1 c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ p_1132 ∨ -b^{283, 5}_0 c in DIMACS: 23294 23295 -23296 1132 -23297 0 23294 23295 -23296 1132 -23298 0 23294 23295 -23296 1132 -23299 0 c 0-1 --> -1 c (-b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ -b^{283, 4}_0 ∧ -p_1132) -> ( b^{283, 5}_2 ∧ -b^{283, 5}_1 ∧ b^{283, 5}_0) c in CNF: c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ p_1132 ∨ b^{283, 5}_2 c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ p_1132 ∨ -b^{283, 5}_1 c b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ p_1132 ∨ b^{283, 5}_0 c in DIMACS: 23294 23295 23296 1132 23297 0 23294 23295 23296 1132 -23298 0 23294 23295 23296 1132 23299 0 c -1-1 --> -2 c ( b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ b^{283, 4}_0 ∧ -p_1132) -> ( b^{283, 5}_2 ∧ b^{283, 5}_1 ∧ -b^{283, 5}_0) c in CNF: c -b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ p_1132 ∨ b^{283, 5}_2 c -b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ p_1132 ∨ b^{283, 5}_1 c -b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ p_1132 ∨ -b^{283, 5}_0 c in DIMACS: -23294 23295 -23296 1132 23297 0 -23294 23295 -23296 1132 23298 0 -23294 23295 -23296 1132 -23299 0 c -2-1 --> break c ( b^{283, 4}_2 ∧ b^{283, 4}_1 ∧ -b^{283, 4}_0 ∧ -p_1132) -> break c in CNF: c -b^{283, 4}_2 ∨ -b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ p_1132 ∨ break c in DIMACS: -23294 -23295 23296 1132 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{283, 4}_2 ∧ -b^{283, 4}_1 ∧ -b^{283, 4}_0 ∧ true) c in CNF: c -b^{283, 4}_2 ∨ b^{283, 4}_1 ∨ b^{283, 4}_0 ∨ false c in DIMACS: -23294 23295 23296 0 c 3 does not represent an automaton state. c -(-b^{283, 4}_2 ∧ b^{283, 4}_1 ∧ b^{283, 4}_0 ∧ true) c in CNF: c b^{283, 4}_2 ∨ -b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ false c in DIMACS: 23294 -23295 -23296 0 c -3 does not represent an automaton state. c -( b^{283, 4}_2 ∧ b^{283, 4}_1 ∧ b^{283, 4}_0 ∧ true) c in CNF: c -b^{283, 4}_2 ∨ -b^{283, 4}_1 ∨ -b^{283, 4}_0 ∨ false c in DIMACS: -23294 -23295 -23296 0 c INIT for k = 284 c -b^{284, 1}_2 c -b^{284, 1}_1 c -b^{284, 1}_0 c in DIMACS: -23300 0 -23301 0 -23302 0 c Transitions for k = 284 c i = 1 c -2+1 --> -1 c ( b^{284, 1}_2 ∧ b^{284, 1}_1 ∧ -b^{284, 1}_0 ∧ p_284) -> ( b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ b^{284, 2}_0) c in CNF: c -b^{284, 1}_2 ∨ -b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ -p_284 ∨ b^{284, 2}_2 c -b^{284, 1}_2 ∨ -b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ -p_284 ∨ -b^{284, 2}_1 c -b^{284, 1}_2 ∨ -b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ -p_284 ∨ b^{284, 2}_0 c in DIMACS: -23300 -23301 23302 -284 23303 0 -23300 -23301 23302 -284 -23304 0 -23300 -23301 23302 -284 23305 0 c -1+1 --> 0 c ( b^{284, 1}_2 ∧ -b^{284, 1}_1 ∧ b^{284, 1}_0 ∧ p_284) -> (-b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ -b^{284, 2}_0) c in CNF: c -b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ -p_284 ∨ -b^{284, 2}_2 c -b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ -p_284 ∨ -b^{284, 2}_1 c -b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ -p_284 ∨ -b^{284, 2}_0 c in DIMACS: -23300 23301 -23302 -284 -23303 0 -23300 23301 -23302 -284 -23304 0 -23300 23301 -23302 -284 -23305 0 c 0+1 --> 1 c (-b^{284, 1}_2 ∧ -b^{284, 1}_1 ∧ -b^{284, 1}_0 ∧ p_284) -> (-b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ b^{284, 2}_0) c in CNF: c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ -p_284 ∨ -b^{284, 2}_2 c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ -p_284 ∨ -b^{284, 2}_1 c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ -p_284 ∨ b^{284, 2}_0 c in DIMACS: 23300 23301 23302 -284 -23303 0 23300 23301 23302 -284 -23304 0 23300 23301 23302 -284 23305 0 c 1+1 --> 2 c (-b^{284, 1}_2 ∧ -b^{284, 1}_1 ∧ b^{284, 1}_0 ∧ p_284) -> (-b^{284, 2}_2 ∧ b^{284, 2}_1 ∧ -b^{284, 2}_0) c in CNF: c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ -p_284 ∨ -b^{284, 2}_2 c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ -p_284 ∨ b^{284, 2}_1 c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ -p_284 ∨ -b^{284, 2}_0 c in DIMACS: 23300 23301 -23302 -284 -23303 0 23300 23301 -23302 -284 23304 0 23300 23301 -23302 -284 -23305 0 c 2+1 --> break c (-b^{284, 1}_2 ∧ b^{284, 1}_1 ∧ -b^{284, 1}_0 ∧ p_284) -> break c in CNF: c b^{284, 1}_2 ∨ -b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ -p_284 ∨ break c in DIMACS: 23300 -23301 23302 -284 1162 0 c 2-1 --> 1 c (-b^{284, 1}_2 ∧ b^{284, 1}_1 ∧ -b^{284, 1}_0 ∧ -p_284) -> (-b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ b^{284, 2}_0) c in CNF: c b^{284, 1}_2 ∨ -b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ p_284 ∨ -b^{284, 2}_2 c b^{284, 1}_2 ∨ -b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ p_284 ∨ -b^{284, 2}_1 c b^{284, 1}_2 ∨ -b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ p_284 ∨ b^{284, 2}_0 c in DIMACS: 23300 -23301 23302 284 -23303 0 23300 -23301 23302 284 -23304 0 23300 -23301 23302 284 23305 0 c 1-1 --> 0 c (-b^{284, 1}_2 ∧ -b^{284, 1}_1 ∧ b^{284, 1}_0 ∧ -p_284) -> (-b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ -b^{284, 2}_0) c in CNF: c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ p_284 ∨ -b^{284, 2}_2 c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ p_284 ∨ -b^{284, 2}_1 c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ p_284 ∨ -b^{284, 2}_0 c in DIMACS: 23300 23301 -23302 284 -23303 0 23300 23301 -23302 284 -23304 0 23300 23301 -23302 284 -23305 0 c 0-1 --> -1 c (-b^{284, 1}_2 ∧ -b^{284, 1}_1 ∧ -b^{284, 1}_0 ∧ -p_284) -> ( b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ b^{284, 2}_0) c in CNF: c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ p_284 ∨ b^{284, 2}_2 c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ p_284 ∨ -b^{284, 2}_1 c b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ p_284 ∨ b^{284, 2}_0 c in DIMACS: 23300 23301 23302 284 23303 0 23300 23301 23302 284 -23304 0 23300 23301 23302 284 23305 0 c -1-1 --> -2 c ( b^{284, 1}_2 ∧ -b^{284, 1}_1 ∧ b^{284, 1}_0 ∧ -p_284) -> ( b^{284, 2}_2 ∧ b^{284, 2}_1 ∧ -b^{284, 2}_0) c in CNF: c -b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ p_284 ∨ b^{284, 2}_2 c -b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ p_284 ∨ b^{284, 2}_1 c -b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ p_284 ∨ -b^{284, 2}_0 c in DIMACS: -23300 23301 -23302 284 23303 0 -23300 23301 -23302 284 23304 0 -23300 23301 -23302 284 -23305 0 c -2-1 --> break c ( b^{284, 1}_2 ∧ b^{284, 1}_1 ∧ -b^{284, 1}_0 ∧ -p_284) -> break c in CNF: c -b^{284, 1}_2 ∨ -b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ p_284 ∨ break c in DIMACS: -23300 -23301 23302 284 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{284, 1}_2 ∧ -b^{284, 1}_1 ∧ -b^{284, 1}_0 ∧ true) c in CNF: c -b^{284, 1}_2 ∨ b^{284, 1}_1 ∨ b^{284, 1}_0 ∨ false c in DIMACS: -23300 23301 23302 0 c 3 does not represent an automaton state. c -(-b^{284, 1}_2 ∧ b^{284, 1}_1 ∧ b^{284, 1}_0 ∧ true) c in CNF: c b^{284, 1}_2 ∨ -b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ false c in DIMACS: 23300 -23301 -23302 0 c -3 does not represent an automaton state. c -( b^{284, 1}_2 ∧ b^{284, 1}_1 ∧ b^{284, 1}_0 ∧ true) c in CNF: c -b^{284, 1}_2 ∨ -b^{284, 1}_1 ∨ -b^{284, 1}_0 ∨ false c in DIMACS: -23300 -23301 -23302 0 c i = 2 c -2+1 --> -1 c ( b^{284, 2}_2 ∧ b^{284, 2}_1 ∧ -b^{284, 2}_0 ∧ p_568) -> ( b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ b^{284, 3}_0) c in CNF: c -b^{284, 2}_2 ∨ -b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ -p_568 ∨ b^{284, 3}_2 c -b^{284, 2}_2 ∨ -b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ -p_568 ∨ -b^{284, 3}_1 c -b^{284, 2}_2 ∨ -b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ -p_568 ∨ b^{284, 3}_0 c in DIMACS: -23303 -23304 23305 -568 23306 0 -23303 -23304 23305 -568 -23307 0 -23303 -23304 23305 -568 23308 0 c -1+1 --> 0 c ( b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ b^{284, 2}_0 ∧ p_568) -> (-b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ -b^{284, 3}_0) c in CNF: c -b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ -p_568 ∨ -b^{284, 3}_2 c -b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ -p_568 ∨ -b^{284, 3}_1 c -b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ -p_568 ∨ -b^{284, 3}_0 c in DIMACS: -23303 23304 -23305 -568 -23306 0 -23303 23304 -23305 -568 -23307 0 -23303 23304 -23305 -568 -23308 0 c 0+1 --> 1 c (-b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ -b^{284, 2}_0 ∧ p_568) -> (-b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ b^{284, 3}_0) c in CNF: c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ -p_568 ∨ -b^{284, 3}_2 c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ -p_568 ∨ -b^{284, 3}_1 c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ -p_568 ∨ b^{284, 3}_0 c in DIMACS: 23303 23304 23305 -568 -23306 0 23303 23304 23305 -568 -23307 0 23303 23304 23305 -568 23308 0 c 1+1 --> 2 c (-b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ b^{284, 2}_0 ∧ p_568) -> (-b^{284, 3}_2 ∧ b^{284, 3}_1 ∧ -b^{284, 3}_0) c in CNF: c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ -p_568 ∨ -b^{284, 3}_2 c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ -p_568 ∨ b^{284, 3}_1 c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ -p_568 ∨ -b^{284, 3}_0 c in DIMACS: 23303 23304 -23305 -568 -23306 0 23303 23304 -23305 -568 23307 0 23303 23304 -23305 -568 -23308 0 c 2+1 --> break c (-b^{284, 2}_2 ∧ b^{284, 2}_1 ∧ -b^{284, 2}_0 ∧ p_568) -> break c in CNF: c b^{284, 2}_2 ∨ -b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ -p_568 ∨ break c in DIMACS: 23303 -23304 23305 -568 1162 0 c 2-1 --> 1 c (-b^{284, 2}_2 ∧ b^{284, 2}_1 ∧ -b^{284, 2}_0 ∧ -p_568) -> (-b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ b^{284, 3}_0) c in CNF: c b^{284, 2}_2 ∨ -b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ p_568 ∨ -b^{284, 3}_2 c b^{284, 2}_2 ∨ -b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ p_568 ∨ -b^{284, 3}_1 c b^{284, 2}_2 ∨ -b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ p_568 ∨ b^{284, 3}_0 c in DIMACS: 23303 -23304 23305 568 -23306 0 23303 -23304 23305 568 -23307 0 23303 -23304 23305 568 23308 0 c 1-1 --> 0 c (-b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ b^{284, 2}_0 ∧ -p_568) -> (-b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ -b^{284, 3}_0) c in CNF: c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ p_568 ∨ -b^{284, 3}_2 c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ p_568 ∨ -b^{284, 3}_1 c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ p_568 ∨ -b^{284, 3}_0 c in DIMACS: 23303 23304 -23305 568 -23306 0 23303 23304 -23305 568 -23307 0 23303 23304 -23305 568 -23308 0 c 0-1 --> -1 c (-b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ -b^{284, 2}_0 ∧ -p_568) -> ( b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ b^{284, 3}_0) c in CNF: c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ p_568 ∨ b^{284, 3}_2 c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ p_568 ∨ -b^{284, 3}_1 c b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ p_568 ∨ b^{284, 3}_0 c in DIMACS: 23303 23304 23305 568 23306 0 23303 23304 23305 568 -23307 0 23303 23304 23305 568 23308 0 c -1-1 --> -2 c ( b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ b^{284, 2}_0 ∧ -p_568) -> ( b^{284, 3}_2 ∧ b^{284, 3}_1 ∧ -b^{284, 3}_0) c in CNF: c -b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ p_568 ∨ b^{284, 3}_2 c -b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ p_568 ∨ b^{284, 3}_1 c -b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ p_568 ∨ -b^{284, 3}_0 c in DIMACS: -23303 23304 -23305 568 23306 0 -23303 23304 -23305 568 23307 0 -23303 23304 -23305 568 -23308 0 c -2-1 --> break c ( b^{284, 2}_2 ∧ b^{284, 2}_1 ∧ -b^{284, 2}_0 ∧ -p_568) -> break c in CNF: c -b^{284, 2}_2 ∨ -b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ p_568 ∨ break c in DIMACS: -23303 -23304 23305 568 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{284, 2}_2 ∧ -b^{284, 2}_1 ∧ -b^{284, 2}_0 ∧ true) c in CNF: c -b^{284, 2}_2 ∨ b^{284, 2}_1 ∨ b^{284, 2}_0 ∨ false c in DIMACS: -23303 23304 23305 0 c 3 does not represent an automaton state. c -(-b^{284, 2}_2 ∧ b^{284, 2}_1 ∧ b^{284, 2}_0 ∧ true) c in CNF: c b^{284, 2}_2 ∨ -b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ false c in DIMACS: 23303 -23304 -23305 0 c -3 does not represent an automaton state. c -( b^{284, 2}_2 ∧ b^{284, 2}_1 ∧ b^{284, 2}_0 ∧ true) c in CNF: c -b^{284, 2}_2 ∨ -b^{284, 2}_1 ∨ -b^{284, 2}_0 ∨ false c in DIMACS: -23303 -23304 -23305 0 c i = 3 c -2+1 --> -1 c ( b^{284, 3}_2 ∧ b^{284, 3}_1 ∧ -b^{284, 3}_0 ∧ p_852) -> ( b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ b^{284, 4}_0) c in CNF: c -b^{284, 3}_2 ∨ -b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ -p_852 ∨ b^{284, 4}_2 c -b^{284, 3}_2 ∨ -b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ -p_852 ∨ -b^{284, 4}_1 c -b^{284, 3}_2 ∨ -b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ -p_852 ∨ b^{284, 4}_0 c in DIMACS: -23306 -23307 23308 -852 23309 0 -23306 -23307 23308 -852 -23310 0 -23306 -23307 23308 -852 23311 0 c -1+1 --> 0 c ( b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ b^{284, 3}_0 ∧ p_852) -> (-b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ -b^{284, 4}_0) c in CNF: c -b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ -p_852 ∨ -b^{284, 4}_2 c -b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ -p_852 ∨ -b^{284, 4}_1 c -b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ -p_852 ∨ -b^{284, 4}_0 c in DIMACS: -23306 23307 -23308 -852 -23309 0 -23306 23307 -23308 -852 -23310 0 -23306 23307 -23308 -852 -23311 0 c 0+1 --> 1 c (-b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ -b^{284, 3}_0 ∧ p_852) -> (-b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ b^{284, 4}_0) c in CNF: c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ -p_852 ∨ -b^{284, 4}_2 c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ -p_852 ∨ -b^{284, 4}_1 c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ -p_852 ∨ b^{284, 4}_0 c in DIMACS: 23306 23307 23308 -852 -23309 0 23306 23307 23308 -852 -23310 0 23306 23307 23308 -852 23311 0 c 1+1 --> 2 c (-b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ b^{284, 3}_0 ∧ p_852) -> (-b^{284, 4}_2 ∧ b^{284, 4}_1 ∧ -b^{284, 4}_0) c in CNF: c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ -p_852 ∨ -b^{284, 4}_2 c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ -p_852 ∨ b^{284, 4}_1 c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ -p_852 ∨ -b^{284, 4}_0 c in DIMACS: 23306 23307 -23308 -852 -23309 0 23306 23307 -23308 -852 23310 0 23306 23307 -23308 -852 -23311 0 c 2+1 --> break c (-b^{284, 3}_2 ∧ b^{284, 3}_1 ∧ -b^{284, 3}_0 ∧ p_852) -> break c in CNF: c b^{284, 3}_2 ∨ -b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ -p_852 ∨ break c in DIMACS: 23306 -23307 23308 -852 1162 0 c 2-1 --> 1 c (-b^{284, 3}_2 ∧ b^{284, 3}_1 ∧ -b^{284, 3}_0 ∧ -p_852) -> (-b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ b^{284, 4}_0) c in CNF: c b^{284, 3}_2 ∨ -b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ p_852 ∨ -b^{284, 4}_2 c b^{284, 3}_2 ∨ -b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ p_852 ∨ -b^{284, 4}_1 c b^{284, 3}_2 ∨ -b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ p_852 ∨ b^{284, 4}_0 c in DIMACS: 23306 -23307 23308 852 -23309 0 23306 -23307 23308 852 -23310 0 23306 -23307 23308 852 23311 0 c 1-1 --> 0 c (-b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ b^{284, 3}_0 ∧ -p_852) -> (-b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ -b^{284, 4}_0) c in CNF: c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ p_852 ∨ -b^{284, 4}_2 c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ p_852 ∨ -b^{284, 4}_1 c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ p_852 ∨ -b^{284, 4}_0 c in DIMACS: 23306 23307 -23308 852 -23309 0 23306 23307 -23308 852 -23310 0 23306 23307 -23308 852 -23311 0 c 0-1 --> -1 c (-b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ -b^{284, 3}_0 ∧ -p_852) -> ( b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ b^{284, 4}_0) c in CNF: c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ p_852 ∨ b^{284, 4}_2 c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ p_852 ∨ -b^{284, 4}_1 c b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ p_852 ∨ b^{284, 4}_0 c in DIMACS: 23306 23307 23308 852 23309 0 23306 23307 23308 852 -23310 0 23306 23307 23308 852 23311 0 c -1-1 --> -2 c ( b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ b^{284, 3}_0 ∧ -p_852) -> ( b^{284, 4}_2 ∧ b^{284, 4}_1 ∧ -b^{284, 4}_0) c in CNF: c -b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ p_852 ∨ b^{284, 4}_2 c -b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ p_852 ∨ b^{284, 4}_1 c -b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ p_852 ∨ -b^{284, 4}_0 c in DIMACS: -23306 23307 -23308 852 23309 0 -23306 23307 -23308 852 23310 0 -23306 23307 -23308 852 -23311 0 c -2-1 --> break c ( b^{284, 3}_2 ∧ b^{284, 3}_1 ∧ -b^{284, 3}_0 ∧ -p_852) -> break c in CNF: c -b^{284, 3}_2 ∨ -b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ p_852 ∨ break c in DIMACS: -23306 -23307 23308 852 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{284, 3}_2 ∧ -b^{284, 3}_1 ∧ -b^{284, 3}_0 ∧ true) c in CNF: c -b^{284, 3}_2 ∨ b^{284, 3}_1 ∨ b^{284, 3}_0 ∨ false c in DIMACS: -23306 23307 23308 0 c 3 does not represent an automaton state. c -(-b^{284, 3}_2 ∧ b^{284, 3}_1 ∧ b^{284, 3}_0 ∧ true) c in CNF: c b^{284, 3}_2 ∨ -b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ false c in DIMACS: 23306 -23307 -23308 0 c -3 does not represent an automaton state. c -( b^{284, 3}_2 ∧ b^{284, 3}_1 ∧ b^{284, 3}_0 ∧ true) c in CNF: c -b^{284, 3}_2 ∨ -b^{284, 3}_1 ∨ -b^{284, 3}_0 ∨ false c in DIMACS: -23306 -23307 -23308 0 c i = 4 c -2+1 --> -1 c ( b^{284, 4}_2 ∧ b^{284, 4}_1 ∧ -b^{284, 4}_0 ∧ p_1136) -> ( b^{284, 5}_2 ∧ -b^{284, 5}_1 ∧ b^{284, 5}_0) c in CNF: c -b^{284, 4}_2 ∨ -b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ -p_1136 ∨ b^{284, 5}_2 c -b^{284, 4}_2 ∨ -b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ -p_1136 ∨ -b^{284, 5}_1 c -b^{284, 4}_2 ∨ -b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ -p_1136 ∨ b^{284, 5}_0 c in DIMACS: -23309 -23310 23311 -1136 23312 0 -23309 -23310 23311 -1136 -23313 0 -23309 -23310 23311 -1136 23314 0 c -1+1 --> 0 c ( b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ b^{284, 4}_0 ∧ p_1136) -> (-b^{284, 5}_2 ∧ -b^{284, 5}_1 ∧ -b^{284, 5}_0) c in CNF: c -b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ -p_1136 ∨ -b^{284, 5}_2 c -b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ -p_1136 ∨ -b^{284, 5}_1 c -b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ -p_1136 ∨ -b^{284, 5}_0 c in DIMACS: -23309 23310 -23311 -1136 -23312 0 -23309 23310 -23311 -1136 -23313 0 -23309 23310 -23311 -1136 -23314 0 c 0+1 --> 1 c (-b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ -b^{284, 4}_0 ∧ p_1136) -> (-b^{284, 5}_2 ∧ -b^{284, 5}_1 ∧ b^{284, 5}_0) c in CNF: c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ -p_1136 ∨ -b^{284, 5}_2 c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ -p_1136 ∨ -b^{284, 5}_1 c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ -p_1136 ∨ b^{284, 5}_0 c in DIMACS: 23309 23310 23311 -1136 -23312 0 23309 23310 23311 -1136 -23313 0 23309 23310 23311 -1136 23314 0 c 1+1 --> 2 c (-b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ b^{284, 4}_0 ∧ p_1136) -> (-b^{284, 5}_2 ∧ b^{284, 5}_1 ∧ -b^{284, 5}_0) c in CNF: c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ -p_1136 ∨ -b^{284, 5}_2 c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ -p_1136 ∨ b^{284, 5}_1 c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ -p_1136 ∨ -b^{284, 5}_0 c in DIMACS: 23309 23310 -23311 -1136 -23312 0 23309 23310 -23311 -1136 23313 0 23309 23310 -23311 -1136 -23314 0 c 2+1 --> break c (-b^{284, 4}_2 ∧ b^{284, 4}_1 ∧ -b^{284, 4}_0 ∧ p_1136) -> break c in CNF: c b^{284, 4}_2 ∨ -b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ -p_1136 ∨ break c in DIMACS: 23309 -23310 23311 -1136 1162 0 c 2-1 --> 1 c (-b^{284, 4}_2 ∧ b^{284, 4}_1 ∧ -b^{284, 4}_0 ∧ -p_1136) -> (-b^{284, 5}_2 ∧ -b^{284, 5}_1 ∧ b^{284, 5}_0) c in CNF: c b^{284, 4}_2 ∨ -b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ p_1136 ∨ -b^{284, 5}_2 c b^{284, 4}_2 ∨ -b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ p_1136 ∨ -b^{284, 5}_1 c b^{284, 4}_2 ∨ -b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ p_1136 ∨ b^{284, 5}_0 c in DIMACS: 23309 -23310 23311 1136 -23312 0 23309 -23310 23311 1136 -23313 0 23309 -23310 23311 1136 23314 0 c 1-1 --> 0 c (-b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ b^{284, 4}_0 ∧ -p_1136) -> (-b^{284, 5}_2 ∧ -b^{284, 5}_1 ∧ -b^{284, 5}_0) c in CNF: c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ p_1136 ∨ -b^{284, 5}_2 c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ p_1136 ∨ -b^{284, 5}_1 c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ p_1136 ∨ -b^{284, 5}_0 c in DIMACS: 23309 23310 -23311 1136 -23312 0 23309 23310 -23311 1136 -23313 0 23309 23310 -23311 1136 -23314 0 c 0-1 --> -1 c (-b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ -b^{284, 4}_0 ∧ -p_1136) -> ( b^{284, 5}_2 ∧ -b^{284, 5}_1 ∧ b^{284, 5}_0) c in CNF: c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ p_1136 ∨ b^{284, 5}_2 c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ p_1136 ∨ -b^{284, 5}_1 c b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ p_1136 ∨ b^{284, 5}_0 c in DIMACS: 23309 23310 23311 1136 23312 0 23309 23310 23311 1136 -23313 0 23309 23310 23311 1136 23314 0 c -1-1 --> -2 c ( b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ b^{284, 4}_0 ∧ -p_1136) -> ( b^{284, 5}_2 ∧ b^{284, 5}_1 ∧ -b^{284, 5}_0) c in CNF: c -b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ p_1136 ∨ b^{284, 5}_2 c -b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ p_1136 ∨ b^{284, 5}_1 c -b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ p_1136 ∨ -b^{284, 5}_0 c in DIMACS: -23309 23310 -23311 1136 23312 0 -23309 23310 -23311 1136 23313 0 -23309 23310 -23311 1136 -23314 0 c -2-1 --> break c ( b^{284, 4}_2 ∧ b^{284, 4}_1 ∧ -b^{284, 4}_0 ∧ -p_1136) -> break c in CNF: c -b^{284, 4}_2 ∨ -b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ p_1136 ∨ break c in DIMACS: -23309 -23310 23311 1136 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{284, 4}_2 ∧ -b^{284, 4}_1 ∧ -b^{284, 4}_0 ∧ true) c in CNF: c -b^{284, 4}_2 ∨ b^{284, 4}_1 ∨ b^{284, 4}_0 ∨ false c in DIMACS: -23309 23310 23311 0 c 3 does not represent an automaton state. c -(-b^{284, 4}_2 ∧ b^{284, 4}_1 ∧ b^{284, 4}_0 ∧ true) c in CNF: c b^{284, 4}_2 ∨ -b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ false c in DIMACS: 23309 -23310 -23311 0 c -3 does not represent an automaton state. c -( b^{284, 4}_2 ∧ b^{284, 4}_1 ∧ b^{284, 4}_0 ∧ true) c in CNF: c -b^{284, 4}_2 ∨ -b^{284, 4}_1 ∨ -b^{284, 4}_0 ∨ false c in DIMACS: -23309 -23310 -23311 0 c INIT for k = 285 c -b^{285, 1}_2 c -b^{285, 1}_1 c -b^{285, 1}_0 c in DIMACS: -23315 0 -23316 0 -23317 0 c Transitions for k = 285 c i = 1 c -2+1 --> -1 c ( b^{285, 1}_2 ∧ b^{285, 1}_1 ∧ -b^{285, 1}_0 ∧ p_285) -> ( b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ b^{285, 2}_0) c in CNF: c -b^{285, 1}_2 ∨ -b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ -p_285 ∨ b^{285, 2}_2 c -b^{285, 1}_2 ∨ -b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ -p_285 ∨ -b^{285, 2}_1 c -b^{285, 1}_2 ∨ -b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ -p_285 ∨ b^{285, 2}_0 c in DIMACS: -23315 -23316 23317 -285 23318 0 -23315 -23316 23317 -285 -23319 0 -23315 -23316 23317 -285 23320 0 c -1+1 --> 0 c ( b^{285, 1}_2 ∧ -b^{285, 1}_1 ∧ b^{285, 1}_0 ∧ p_285) -> (-b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ -b^{285, 2}_0) c in CNF: c -b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ -p_285 ∨ -b^{285, 2}_2 c -b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ -p_285 ∨ -b^{285, 2}_1 c -b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ -p_285 ∨ -b^{285, 2}_0 c in DIMACS: -23315 23316 -23317 -285 -23318 0 -23315 23316 -23317 -285 -23319 0 -23315 23316 -23317 -285 -23320 0 c 0+1 --> 1 c (-b^{285, 1}_2 ∧ -b^{285, 1}_1 ∧ -b^{285, 1}_0 ∧ p_285) -> (-b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ b^{285, 2}_0) c in CNF: c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ -p_285 ∨ -b^{285, 2}_2 c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ -p_285 ∨ -b^{285, 2}_1 c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ -p_285 ∨ b^{285, 2}_0 c in DIMACS: 23315 23316 23317 -285 -23318 0 23315 23316 23317 -285 -23319 0 23315 23316 23317 -285 23320 0 c 1+1 --> 2 c (-b^{285, 1}_2 ∧ -b^{285, 1}_1 ∧ b^{285, 1}_0 ∧ p_285) -> (-b^{285, 2}_2 ∧ b^{285, 2}_1 ∧ -b^{285, 2}_0) c in CNF: c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ -p_285 ∨ -b^{285, 2}_2 c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ -p_285 ∨ b^{285, 2}_1 c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ -p_285 ∨ -b^{285, 2}_0 c in DIMACS: 23315 23316 -23317 -285 -23318 0 23315 23316 -23317 -285 23319 0 23315 23316 -23317 -285 -23320 0 c 2+1 --> break c (-b^{285, 1}_2 ∧ b^{285, 1}_1 ∧ -b^{285, 1}_0 ∧ p_285) -> break c in CNF: c b^{285, 1}_2 ∨ -b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ -p_285 ∨ break c in DIMACS: 23315 -23316 23317 -285 1162 0 c 2-1 --> 1 c (-b^{285, 1}_2 ∧ b^{285, 1}_1 ∧ -b^{285, 1}_0 ∧ -p_285) -> (-b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ b^{285, 2}_0) c in CNF: c b^{285, 1}_2 ∨ -b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ p_285 ∨ -b^{285, 2}_2 c b^{285, 1}_2 ∨ -b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ p_285 ∨ -b^{285, 2}_1 c b^{285, 1}_2 ∨ -b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ p_285 ∨ b^{285, 2}_0 c in DIMACS: 23315 -23316 23317 285 -23318 0 23315 -23316 23317 285 -23319 0 23315 -23316 23317 285 23320 0 c 1-1 --> 0 c (-b^{285, 1}_2 ∧ -b^{285, 1}_1 ∧ b^{285, 1}_0 ∧ -p_285) -> (-b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ -b^{285, 2}_0) c in CNF: c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ p_285 ∨ -b^{285, 2}_2 c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ p_285 ∨ -b^{285, 2}_1 c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ p_285 ∨ -b^{285, 2}_0 c in DIMACS: 23315 23316 -23317 285 -23318 0 23315 23316 -23317 285 -23319 0 23315 23316 -23317 285 -23320 0 c 0-1 --> -1 c (-b^{285, 1}_2 ∧ -b^{285, 1}_1 ∧ -b^{285, 1}_0 ∧ -p_285) -> ( b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ b^{285, 2}_0) c in CNF: c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ p_285 ∨ b^{285, 2}_2 c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ p_285 ∨ -b^{285, 2}_1 c b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ p_285 ∨ b^{285, 2}_0 c in DIMACS: 23315 23316 23317 285 23318 0 23315 23316 23317 285 -23319 0 23315 23316 23317 285 23320 0 c -1-1 --> -2 c ( b^{285, 1}_2 ∧ -b^{285, 1}_1 ∧ b^{285, 1}_0 ∧ -p_285) -> ( b^{285, 2}_2 ∧ b^{285, 2}_1 ∧ -b^{285, 2}_0) c in CNF: c -b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ p_285 ∨ b^{285, 2}_2 c -b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ p_285 ∨ b^{285, 2}_1 c -b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ p_285 ∨ -b^{285, 2}_0 c in DIMACS: -23315 23316 -23317 285 23318 0 -23315 23316 -23317 285 23319 0 -23315 23316 -23317 285 -23320 0 c -2-1 --> break c ( b^{285, 1}_2 ∧ b^{285, 1}_1 ∧ -b^{285, 1}_0 ∧ -p_285) -> break c in CNF: c -b^{285, 1}_2 ∨ -b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ p_285 ∨ break c in DIMACS: -23315 -23316 23317 285 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{285, 1}_2 ∧ -b^{285, 1}_1 ∧ -b^{285, 1}_0 ∧ true) c in CNF: c -b^{285, 1}_2 ∨ b^{285, 1}_1 ∨ b^{285, 1}_0 ∨ false c in DIMACS: -23315 23316 23317 0 c 3 does not represent an automaton state. c -(-b^{285, 1}_2 ∧ b^{285, 1}_1 ∧ b^{285, 1}_0 ∧ true) c in CNF: c b^{285, 1}_2 ∨ -b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ false c in DIMACS: 23315 -23316 -23317 0 c -3 does not represent an automaton state. c -( b^{285, 1}_2 ∧ b^{285, 1}_1 ∧ b^{285, 1}_0 ∧ true) c in CNF: c -b^{285, 1}_2 ∨ -b^{285, 1}_1 ∨ -b^{285, 1}_0 ∨ false c in DIMACS: -23315 -23316 -23317 0 c i = 2 c -2+1 --> -1 c ( b^{285, 2}_2 ∧ b^{285, 2}_1 ∧ -b^{285, 2}_0 ∧ p_570) -> ( b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ b^{285, 3}_0) c in CNF: c -b^{285, 2}_2 ∨ -b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ -p_570 ∨ b^{285, 3}_2 c -b^{285, 2}_2 ∨ -b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ -p_570 ∨ -b^{285, 3}_1 c -b^{285, 2}_2 ∨ -b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ -p_570 ∨ b^{285, 3}_0 c in DIMACS: -23318 -23319 23320 -570 23321 0 -23318 -23319 23320 -570 -23322 0 -23318 -23319 23320 -570 23323 0 c -1+1 --> 0 c ( b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ b^{285, 2}_0 ∧ p_570) -> (-b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ -b^{285, 3}_0) c in CNF: c -b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ -p_570 ∨ -b^{285, 3}_2 c -b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ -p_570 ∨ -b^{285, 3}_1 c -b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ -p_570 ∨ -b^{285, 3}_0 c in DIMACS: -23318 23319 -23320 -570 -23321 0 -23318 23319 -23320 -570 -23322 0 -23318 23319 -23320 -570 -23323 0 c 0+1 --> 1 c (-b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ -b^{285, 2}_0 ∧ p_570) -> (-b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ b^{285, 3}_0) c in CNF: c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ -p_570 ∨ -b^{285, 3}_2 c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ -p_570 ∨ -b^{285, 3}_1 c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ -p_570 ∨ b^{285, 3}_0 c in DIMACS: 23318 23319 23320 -570 -23321 0 23318 23319 23320 -570 -23322 0 23318 23319 23320 -570 23323 0 c 1+1 --> 2 c (-b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ b^{285, 2}_0 ∧ p_570) -> (-b^{285, 3}_2 ∧ b^{285, 3}_1 ∧ -b^{285, 3}_0) c in CNF: c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ -p_570 ∨ -b^{285, 3}_2 c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ -p_570 ∨ b^{285, 3}_1 c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ -p_570 ∨ -b^{285, 3}_0 c in DIMACS: 23318 23319 -23320 -570 -23321 0 23318 23319 -23320 -570 23322 0 23318 23319 -23320 -570 -23323 0 c 2+1 --> break c (-b^{285, 2}_2 ∧ b^{285, 2}_1 ∧ -b^{285, 2}_0 ∧ p_570) -> break c in CNF: c b^{285, 2}_2 ∨ -b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ -p_570 ∨ break c in DIMACS: 23318 -23319 23320 -570 1162 0 c 2-1 --> 1 c (-b^{285, 2}_2 ∧ b^{285, 2}_1 ∧ -b^{285, 2}_0 ∧ -p_570) -> (-b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ b^{285, 3}_0) c in CNF: c b^{285, 2}_2 ∨ -b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ p_570 ∨ -b^{285, 3}_2 c b^{285, 2}_2 ∨ -b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ p_570 ∨ -b^{285, 3}_1 c b^{285, 2}_2 ∨ -b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ p_570 ∨ b^{285, 3}_0 c in DIMACS: 23318 -23319 23320 570 -23321 0 23318 -23319 23320 570 -23322 0 23318 -23319 23320 570 23323 0 c 1-1 --> 0 c (-b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ b^{285, 2}_0 ∧ -p_570) -> (-b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ -b^{285, 3}_0) c in CNF: c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ p_570 ∨ -b^{285, 3}_2 c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ p_570 ∨ -b^{285, 3}_1 c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ p_570 ∨ -b^{285, 3}_0 c in DIMACS: 23318 23319 -23320 570 -23321 0 23318 23319 -23320 570 -23322 0 23318 23319 -23320 570 -23323 0 c 0-1 --> -1 c (-b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ -b^{285, 2}_0 ∧ -p_570) -> ( b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ b^{285, 3}_0) c in CNF: c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ p_570 ∨ b^{285, 3}_2 c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ p_570 ∨ -b^{285, 3}_1 c b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ p_570 ∨ b^{285, 3}_0 c in DIMACS: 23318 23319 23320 570 23321 0 23318 23319 23320 570 -23322 0 23318 23319 23320 570 23323 0 c -1-1 --> -2 c ( b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ b^{285, 2}_0 ∧ -p_570) -> ( b^{285, 3}_2 ∧ b^{285, 3}_1 ∧ -b^{285, 3}_0) c in CNF: c -b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ p_570 ∨ b^{285, 3}_2 c -b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ p_570 ∨ b^{285, 3}_1 c -b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ p_570 ∨ -b^{285, 3}_0 c in DIMACS: -23318 23319 -23320 570 23321 0 -23318 23319 -23320 570 23322 0 -23318 23319 -23320 570 -23323 0 c -2-1 --> break c ( b^{285, 2}_2 ∧ b^{285, 2}_1 ∧ -b^{285, 2}_0 ∧ -p_570) -> break c in CNF: c -b^{285, 2}_2 ∨ -b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ p_570 ∨ break c in DIMACS: -23318 -23319 23320 570 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{285, 2}_2 ∧ -b^{285, 2}_1 ∧ -b^{285, 2}_0 ∧ true) c in CNF: c -b^{285, 2}_2 ∨ b^{285, 2}_1 ∨ b^{285, 2}_0 ∨ false c in DIMACS: -23318 23319 23320 0 c 3 does not represent an automaton state. c -(-b^{285, 2}_2 ∧ b^{285, 2}_1 ∧ b^{285, 2}_0 ∧ true) c in CNF: c b^{285, 2}_2 ∨ -b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ false c in DIMACS: 23318 -23319 -23320 0 c -3 does not represent an automaton state. c -( b^{285, 2}_2 ∧ b^{285, 2}_1 ∧ b^{285, 2}_0 ∧ true) c in CNF: c -b^{285, 2}_2 ∨ -b^{285, 2}_1 ∨ -b^{285, 2}_0 ∨ false c in DIMACS: -23318 -23319 -23320 0 c i = 3 c -2+1 --> -1 c ( b^{285, 3}_2 ∧ b^{285, 3}_1 ∧ -b^{285, 3}_0 ∧ p_855) -> ( b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ b^{285, 4}_0) c in CNF: c -b^{285, 3}_2 ∨ -b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ -p_855 ∨ b^{285, 4}_2 c -b^{285, 3}_2 ∨ -b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ -p_855 ∨ -b^{285, 4}_1 c -b^{285, 3}_2 ∨ -b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ -p_855 ∨ b^{285, 4}_0 c in DIMACS: -23321 -23322 23323 -855 23324 0 -23321 -23322 23323 -855 -23325 0 -23321 -23322 23323 -855 23326 0 c -1+1 --> 0 c ( b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ b^{285, 3}_0 ∧ p_855) -> (-b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ -b^{285, 4}_0) c in CNF: c -b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ -p_855 ∨ -b^{285, 4}_2 c -b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ -p_855 ∨ -b^{285, 4}_1 c -b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ -p_855 ∨ -b^{285, 4}_0 c in DIMACS: -23321 23322 -23323 -855 -23324 0 -23321 23322 -23323 -855 -23325 0 -23321 23322 -23323 -855 -23326 0 c 0+1 --> 1 c (-b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ -b^{285, 3}_0 ∧ p_855) -> (-b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ b^{285, 4}_0) c in CNF: c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ -p_855 ∨ -b^{285, 4}_2 c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ -p_855 ∨ -b^{285, 4}_1 c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ -p_855 ∨ b^{285, 4}_0 c in DIMACS: 23321 23322 23323 -855 -23324 0 23321 23322 23323 -855 -23325 0 23321 23322 23323 -855 23326 0 c 1+1 --> 2 c (-b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ b^{285, 3}_0 ∧ p_855) -> (-b^{285, 4}_2 ∧ b^{285, 4}_1 ∧ -b^{285, 4}_0) c in CNF: c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ -p_855 ∨ -b^{285, 4}_2 c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ -p_855 ∨ b^{285, 4}_1 c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ -p_855 ∨ -b^{285, 4}_0 c in DIMACS: 23321 23322 -23323 -855 -23324 0 23321 23322 -23323 -855 23325 0 23321 23322 -23323 -855 -23326 0 c 2+1 --> break c (-b^{285, 3}_2 ∧ b^{285, 3}_1 ∧ -b^{285, 3}_0 ∧ p_855) -> break c in CNF: c b^{285, 3}_2 ∨ -b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ -p_855 ∨ break c in DIMACS: 23321 -23322 23323 -855 1162 0 c 2-1 --> 1 c (-b^{285, 3}_2 ∧ b^{285, 3}_1 ∧ -b^{285, 3}_0 ∧ -p_855) -> (-b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ b^{285, 4}_0) c in CNF: c b^{285, 3}_2 ∨ -b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ p_855 ∨ -b^{285, 4}_2 c b^{285, 3}_2 ∨ -b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ p_855 ∨ -b^{285, 4}_1 c b^{285, 3}_2 ∨ -b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ p_855 ∨ b^{285, 4}_0 c in DIMACS: 23321 -23322 23323 855 -23324 0 23321 -23322 23323 855 -23325 0 23321 -23322 23323 855 23326 0 c 1-1 --> 0 c (-b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ b^{285, 3}_0 ∧ -p_855) -> (-b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ -b^{285, 4}_0) c in CNF: c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ p_855 ∨ -b^{285, 4}_2 c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ p_855 ∨ -b^{285, 4}_1 c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ p_855 ∨ -b^{285, 4}_0 c in DIMACS: 23321 23322 -23323 855 -23324 0 23321 23322 -23323 855 -23325 0 23321 23322 -23323 855 -23326 0 c 0-1 --> -1 c (-b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ -b^{285, 3}_0 ∧ -p_855) -> ( b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ b^{285, 4}_0) c in CNF: c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ p_855 ∨ b^{285, 4}_2 c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ p_855 ∨ -b^{285, 4}_1 c b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ p_855 ∨ b^{285, 4}_0 c in DIMACS: 23321 23322 23323 855 23324 0 23321 23322 23323 855 -23325 0 23321 23322 23323 855 23326 0 c -1-1 --> -2 c ( b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ b^{285, 3}_0 ∧ -p_855) -> ( b^{285, 4}_2 ∧ b^{285, 4}_1 ∧ -b^{285, 4}_0) c in CNF: c -b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ p_855 ∨ b^{285, 4}_2 c -b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ p_855 ∨ b^{285, 4}_1 c -b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ p_855 ∨ -b^{285, 4}_0 c in DIMACS: -23321 23322 -23323 855 23324 0 -23321 23322 -23323 855 23325 0 -23321 23322 -23323 855 -23326 0 c -2-1 --> break c ( b^{285, 3}_2 ∧ b^{285, 3}_1 ∧ -b^{285, 3}_0 ∧ -p_855) -> break c in CNF: c -b^{285, 3}_2 ∨ -b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ p_855 ∨ break c in DIMACS: -23321 -23322 23323 855 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{285, 3}_2 ∧ -b^{285, 3}_1 ∧ -b^{285, 3}_0 ∧ true) c in CNF: c -b^{285, 3}_2 ∨ b^{285, 3}_1 ∨ b^{285, 3}_0 ∨ false c in DIMACS: -23321 23322 23323 0 c 3 does not represent an automaton state. c -(-b^{285, 3}_2 ∧ b^{285, 3}_1 ∧ b^{285, 3}_0 ∧ true) c in CNF: c b^{285, 3}_2 ∨ -b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ false c in DIMACS: 23321 -23322 -23323 0 c -3 does not represent an automaton state. c -( b^{285, 3}_2 ∧ b^{285, 3}_1 ∧ b^{285, 3}_0 ∧ true) c in CNF: c -b^{285, 3}_2 ∨ -b^{285, 3}_1 ∨ -b^{285, 3}_0 ∨ false c in DIMACS: -23321 -23322 -23323 0 c i = 4 c -2+1 --> -1 c ( b^{285, 4}_2 ∧ b^{285, 4}_1 ∧ -b^{285, 4}_0 ∧ p_1140) -> ( b^{285, 5}_2 ∧ -b^{285, 5}_1 ∧ b^{285, 5}_0) c in CNF: c -b^{285, 4}_2 ∨ -b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ -p_1140 ∨ b^{285, 5}_2 c -b^{285, 4}_2 ∨ -b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ -p_1140 ∨ -b^{285, 5}_1 c -b^{285, 4}_2 ∨ -b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ -p_1140 ∨ b^{285, 5}_0 c in DIMACS: -23324 -23325 23326 -1140 23327 0 -23324 -23325 23326 -1140 -23328 0 -23324 -23325 23326 -1140 23329 0 c -1+1 --> 0 c ( b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ b^{285, 4}_0 ∧ p_1140) -> (-b^{285, 5}_2 ∧ -b^{285, 5}_1 ∧ -b^{285, 5}_0) c in CNF: c -b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ -p_1140 ∨ -b^{285, 5}_2 c -b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ -p_1140 ∨ -b^{285, 5}_1 c -b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ -p_1140 ∨ -b^{285, 5}_0 c in DIMACS: -23324 23325 -23326 -1140 -23327 0 -23324 23325 -23326 -1140 -23328 0 -23324 23325 -23326 -1140 -23329 0 c 0+1 --> 1 c (-b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ -b^{285, 4}_0 ∧ p_1140) -> (-b^{285, 5}_2 ∧ -b^{285, 5}_1 ∧ b^{285, 5}_0) c in CNF: c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ -p_1140 ∨ -b^{285, 5}_2 c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ -p_1140 ∨ -b^{285, 5}_1 c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ -p_1140 ∨ b^{285, 5}_0 c in DIMACS: 23324 23325 23326 -1140 -23327 0 23324 23325 23326 -1140 -23328 0 23324 23325 23326 -1140 23329 0 c 1+1 --> 2 c (-b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ b^{285, 4}_0 ∧ p_1140) -> (-b^{285, 5}_2 ∧ b^{285, 5}_1 ∧ -b^{285, 5}_0) c in CNF: c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ -p_1140 ∨ -b^{285, 5}_2 c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ -p_1140 ∨ b^{285, 5}_1 c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ -p_1140 ∨ -b^{285, 5}_0 c in DIMACS: 23324 23325 -23326 -1140 -23327 0 23324 23325 -23326 -1140 23328 0 23324 23325 -23326 -1140 -23329 0 c 2+1 --> break c (-b^{285, 4}_2 ∧ b^{285, 4}_1 ∧ -b^{285, 4}_0 ∧ p_1140) -> break c in CNF: c b^{285, 4}_2 ∨ -b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ -p_1140 ∨ break c in DIMACS: 23324 -23325 23326 -1140 1162 0 c 2-1 --> 1 c (-b^{285, 4}_2 ∧ b^{285, 4}_1 ∧ -b^{285, 4}_0 ∧ -p_1140) -> (-b^{285, 5}_2 ∧ -b^{285, 5}_1 ∧ b^{285, 5}_0) c in CNF: c b^{285, 4}_2 ∨ -b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ p_1140 ∨ -b^{285, 5}_2 c b^{285, 4}_2 ∨ -b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ p_1140 ∨ -b^{285, 5}_1 c b^{285, 4}_2 ∨ -b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ p_1140 ∨ b^{285, 5}_0 c in DIMACS: 23324 -23325 23326 1140 -23327 0 23324 -23325 23326 1140 -23328 0 23324 -23325 23326 1140 23329 0 c 1-1 --> 0 c (-b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ b^{285, 4}_0 ∧ -p_1140) -> (-b^{285, 5}_2 ∧ -b^{285, 5}_1 ∧ -b^{285, 5}_0) c in CNF: c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ p_1140 ∨ -b^{285, 5}_2 c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ p_1140 ∨ -b^{285, 5}_1 c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ p_1140 ∨ -b^{285, 5}_0 c in DIMACS: 23324 23325 -23326 1140 -23327 0 23324 23325 -23326 1140 -23328 0 23324 23325 -23326 1140 -23329 0 c 0-1 --> -1 c (-b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ -b^{285, 4}_0 ∧ -p_1140) -> ( b^{285, 5}_2 ∧ -b^{285, 5}_1 ∧ b^{285, 5}_0) c in CNF: c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ p_1140 ∨ b^{285, 5}_2 c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ p_1140 ∨ -b^{285, 5}_1 c b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ p_1140 ∨ b^{285, 5}_0 c in DIMACS: 23324 23325 23326 1140 23327 0 23324 23325 23326 1140 -23328 0 23324 23325 23326 1140 23329 0 c -1-1 --> -2 c ( b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ b^{285, 4}_0 ∧ -p_1140) -> ( b^{285, 5}_2 ∧ b^{285, 5}_1 ∧ -b^{285, 5}_0) c in CNF: c -b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ p_1140 ∨ b^{285, 5}_2 c -b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ p_1140 ∨ b^{285, 5}_1 c -b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ p_1140 ∨ -b^{285, 5}_0 c in DIMACS: -23324 23325 -23326 1140 23327 0 -23324 23325 -23326 1140 23328 0 -23324 23325 -23326 1140 -23329 0 c -2-1 --> break c ( b^{285, 4}_2 ∧ b^{285, 4}_1 ∧ -b^{285, 4}_0 ∧ -p_1140) -> break c in CNF: c -b^{285, 4}_2 ∨ -b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ p_1140 ∨ break c in DIMACS: -23324 -23325 23326 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{285, 4}_2 ∧ -b^{285, 4}_1 ∧ -b^{285, 4}_0 ∧ true) c in CNF: c -b^{285, 4}_2 ∨ b^{285, 4}_1 ∨ b^{285, 4}_0 ∨ false c in DIMACS: -23324 23325 23326 0 c 3 does not represent an automaton state. c -(-b^{285, 4}_2 ∧ b^{285, 4}_1 ∧ b^{285, 4}_0 ∧ true) c in CNF: c b^{285, 4}_2 ∨ -b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ false c in DIMACS: 23324 -23325 -23326 0 c -3 does not represent an automaton state. c -( b^{285, 4}_2 ∧ b^{285, 4}_1 ∧ b^{285, 4}_0 ∧ true) c in CNF: c -b^{285, 4}_2 ∨ -b^{285, 4}_1 ∨ -b^{285, 4}_0 ∨ false c in DIMACS: -23324 -23325 -23326 0 c INIT for k = 286 c -b^{286, 1}_2 c -b^{286, 1}_1 c -b^{286, 1}_0 c in DIMACS: -23330 0 -23331 0 -23332 0 c Transitions for k = 286 c i = 1 c -2+1 --> -1 c ( b^{286, 1}_2 ∧ b^{286, 1}_1 ∧ -b^{286, 1}_0 ∧ p_286) -> ( b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ b^{286, 2}_0) c in CNF: c -b^{286, 1}_2 ∨ -b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ -p_286 ∨ b^{286, 2}_2 c -b^{286, 1}_2 ∨ -b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ -p_286 ∨ -b^{286, 2}_1 c -b^{286, 1}_2 ∨ -b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ -p_286 ∨ b^{286, 2}_0 c in DIMACS: -23330 -23331 23332 -286 23333 0 -23330 -23331 23332 -286 -23334 0 -23330 -23331 23332 -286 23335 0 c -1+1 --> 0 c ( b^{286, 1}_2 ∧ -b^{286, 1}_1 ∧ b^{286, 1}_0 ∧ p_286) -> (-b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ -b^{286, 2}_0) c in CNF: c -b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ -p_286 ∨ -b^{286, 2}_2 c -b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ -p_286 ∨ -b^{286, 2}_1 c -b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ -p_286 ∨ -b^{286, 2}_0 c in DIMACS: -23330 23331 -23332 -286 -23333 0 -23330 23331 -23332 -286 -23334 0 -23330 23331 -23332 -286 -23335 0 c 0+1 --> 1 c (-b^{286, 1}_2 ∧ -b^{286, 1}_1 ∧ -b^{286, 1}_0 ∧ p_286) -> (-b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ b^{286, 2}_0) c in CNF: c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ -p_286 ∨ -b^{286, 2}_2 c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ -p_286 ∨ -b^{286, 2}_1 c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ -p_286 ∨ b^{286, 2}_0 c in DIMACS: 23330 23331 23332 -286 -23333 0 23330 23331 23332 -286 -23334 0 23330 23331 23332 -286 23335 0 c 1+1 --> 2 c (-b^{286, 1}_2 ∧ -b^{286, 1}_1 ∧ b^{286, 1}_0 ∧ p_286) -> (-b^{286, 2}_2 ∧ b^{286, 2}_1 ∧ -b^{286, 2}_0) c in CNF: c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ -p_286 ∨ -b^{286, 2}_2 c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ -p_286 ∨ b^{286, 2}_1 c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ -p_286 ∨ -b^{286, 2}_0 c in DIMACS: 23330 23331 -23332 -286 -23333 0 23330 23331 -23332 -286 23334 0 23330 23331 -23332 -286 -23335 0 c 2+1 --> break c (-b^{286, 1}_2 ∧ b^{286, 1}_1 ∧ -b^{286, 1}_0 ∧ p_286) -> break c in CNF: c b^{286, 1}_2 ∨ -b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ -p_286 ∨ break c in DIMACS: 23330 -23331 23332 -286 1162 0 c 2-1 --> 1 c (-b^{286, 1}_2 ∧ b^{286, 1}_1 ∧ -b^{286, 1}_0 ∧ -p_286) -> (-b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ b^{286, 2}_0) c in CNF: c b^{286, 1}_2 ∨ -b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ p_286 ∨ -b^{286, 2}_2 c b^{286, 1}_2 ∨ -b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ p_286 ∨ -b^{286, 2}_1 c b^{286, 1}_2 ∨ -b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ p_286 ∨ b^{286, 2}_0 c in DIMACS: 23330 -23331 23332 286 -23333 0 23330 -23331 23332 286 -23334 0 23330 -23331 23332 286 23335 0 c 1-1 --> 0 c (-b^{286, 1}_2 ∧ -b^{286, 1}_1 ∧ b^{286, 1}_0 ∧ -p_286) -> (-b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ -b^{286, 2}_0) c in CNF: c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ p_286 ∨ -b^{286, 2}_2 c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ p_286 ∨ -b^{286, 2}_1 c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ p_286 ∨ -b^{286, 2}_0 c in DIMACS: 23330 23331 -23332 286 -23333 0 23330 23331 -23332 286 -23334 0 23330 23331 -23332 286 -23335 0 c 0-1 --> -1 c (-b^{286, 1}_2 ∧ -b^{286, 1}_1 ∧ -b^{286, 1}_0 ∧ -p_286) -> ( b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ b^{286, 2}_0) c in CNF: c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ p_286 ∨ b^{286, 2}_2 c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ p_286 ∨ -b^{286, 2}_1 c b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ p_286 ∨ b^{286, 2}_0 c in DIMACS: 23330 23331 23332 286 23333 0 23330 23331 23332 286 -23334 0 23330 23331 23332 286 23335 0 c -1-1 --> -2 c ( b^{286, 1}_2 ∧ -b^{286, 1}_1 ∧ b^{286, 1}_0 ∧ -p_286) -> ( b^{286, 2}_2 ∧ b^{286, 2}_1 ∧ -b^{286, 2}_0) c in CNF: c -b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ p_286 ∨ b^{286, 2}_2 c -b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ p_286 ∨ b^{286, 2}_1 c -b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ p_286 ∨ -b^{286, 2}_0 c in DIMACS: -23330 23331 -23332 286 23333 0 -23330 23331 -23332 286 23334 0 -23330 23331 -23332 286 -23335 0 c -2-1 --> break c ( b^{286, 1}_2 ∧ b^{286, 1}_1 ∧ -b^{286, 1}_0 ∧ -p_286) -> break c in CNF: c -b^{286, 1}_2 ∨ -b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ p_286 ∨ break c in DIMACS: -23330 -23331 23332 286 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{286, 1}_2 ∧ -b^{286, 1}_1 ∧ -b^{286, 1}_0 ∧ true) c in CNF: c -b^{286, 1}_2 ∨ b^{286, 1}_1 ∨ b^{286, 1}_0 ∨ false c in DIMACS: -23330 23331 23332 0 c 3 does not represent an automaton state. c -(-b^{286, 1}_2 ∧ b^{286, 1}_1 ∧ b^{286, 1}_0 ∧ true) c in CNF: c b^{286, 1}_2 ∨ -b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ false c in DIMACS: 23330 -23331 -23332 0 c -3 does not represent an automaton state. c -( b^{286, 1}_2 ∧ b^{286, 1}_1 ∧ b^{286, 1}_0 ∧ true) c in CNF: c -b^{286, 1}_2 ∨ -b^{286, 1}_1 ∨ -b^{286, 1}_0 ∨ false c in DIMACS: -23330 -23331 -23332 0 c i = 2 c -2+1 --> -1 c ( b^{286, 2}_2 ∧ b^{286, 2}_1 ∧ -b^{286, 2}_0 ∧ p_572) -> ( b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ b^{286, 3}_0) c in CNF: c -b^{286, 2}_2 ∨ -b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ -p_572 ∨ b^{286, 3}_2 c -b^{286, 2}_2 ∨ -b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ -p_572 ∨ -b^{286, 3}_1 c -b^{286, 2}_2 ∨ -b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ -p_572 ∨ b^{286, 3}_0 c in DIMACS: -23333 -23334 23335 -572 23336 0 -23333 -23334 23335 -572 -23337 0 -23333 -23334 23335 -572 23338 0 c -1+1 --> 0 c ( b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ b^{286, 2}_0 ∧ p_572) -> (-b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ -b^{286, 3}_0) c in CNF: c -b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ -p_572 ∨ -b^{286, 3}_2 c -b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ -p_572 ∨ -b^{286, 3}_1 c -b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ -p_572 ∨ -b^{286, 3}_0 c in DIMACS: -23333 23334 -23335 -572 -23336 0 -23333 23334 -23335 -572 -23337 0 -23333 23334 -23335 -572 -23338 0 c 0+1 --> 1 c (-b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ -b^{286, 2}_0 ∧ p_572) -> (-b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ b^{286, 3}_0) c in CNF: c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ -p_572 ∨ -b^{286, 3}_2 c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ -p_572 ∨ -b^{286, 3}_1 c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ -p_572 ∨ b^{286, 3}_0 c in DIMACS: 23333 23334 23335 -572 -23336 0 23333 23334 23335 -572 -23337 0 23333 23334 23335 -572 23338 0 c 1+1 --> 2 c (-b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ b^{286, 2}_0 ∧ p_572) -> (-b^{286, 3}_2 ∧ b^{286, 3}_1 ∧ -b^{286, 3}_0) c in CNF: c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ -p_572 ∨ -b^{286, 3}_2 c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ -p_572 ∨ b^{286, 3}_1 c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ -p_572 ∨ -b^{286, 3}_0 c in DIMACS: 23333 23334 -23335 -572 -23336 0 23333 23334 -23335 -572 23337 0 23333 23334 -23335 -572 -23338 0 c 2+1 --> break c (-b^{286, 2}_2 ∧ b^{286, 2}_1 ∧ -b^{286, 2}_0 ∧ p_572) -> break c in CNF: c b^{286, 2}_2 ∨ -b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ -p_572 ∨ break c in DIMACS: 23333 -23334 23335 -572 1162 0 c 2-1 --> 1 c (-b^{286, 2}_2 ∧ b^{286, 2}_1 ∧ -b^{286, 2}_0 ∧ -p_572) -> (-b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ b^{286, 3}_0) c in CNF: c b^{286, 2}_2 ∨ -b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ p_572 ∨ -b^{286, 3}_2 c b^{286, 2}_2 ∨ -b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ p_572 ∨ -b^{286, 3}_1 c b^{286, 2}_2 ∨ -b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ p_572 ∨ b^{286, 3}_0 c in DIMACS: 23333 -23334 23335 572 -23336 0 23333 -23334 23335 572 -23337 0 23333 -23334 23335 572 23338 0 c 1-1 --> 0 c (-b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ b^{286, 2}_0 ∧ -p_572) -> (-b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ -b^{286, 3}_0) c in CNF: c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ p_572 ∨ -b^{286, 3}_2 c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ p_572 ∨ -b^{286, 3}_1 c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ p_572 ∨ -b^{286, 3}_0 c in DIMACS: 23333 23334 -23335 572 -23336 0 23333 23334 -23335 572 -23337 0 23333 23334 -23335 572 -23338 0 c 0-1 --> -1 c (-b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ -b^{286, 2}_0 ∧ -p_572) -> ( b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ b^{286, 3}_0) c in CNF: c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ p_572 ∨ b^{286, 3}_2 c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ p_572 ∨ -b^{286, 3}_1 c b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ p_572 ∨ b^{286, 3}_0 c in DIMACS: 23333 23334 23335 572 23336 0 23333 23334 23335 572 -23337 0 23333 23334 23335 572 23338 0 c -1-1 --> -2 c ( b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ b^{286, 2}_0 ∧ -p_572) -> ( b^{286, 3}_2 ∧ b^{286, 3}_1 ∧ -b^{286, 3}_0) c in CNF: c -b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ p_572 ∨ b^{286, 3}_2 c -b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ p_572 ∨ b^{286, 3}_1 c -b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ p_572 ∨ -b^{286, 3}_0 c in DIMACS: -23333 23334 -23335 572 23336 0 -23333 23334 -23335 572 23337 0 -23333 23334 -23335 572 -23338 0 c -2-1 --> break c ( b^{286, 2}_2 ∧ b^{286, 2}_1 ∧ -b^{286, 2}_0 ∧ -p_572) -> break c in CNF: c -b^{286, 2}_2 ∨ -b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ p_572 ∨ break c in DIMACS: -23333 -23334 23335 572 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{286, 2}_2 ∧ -b^{286, 2}_1 ∧ -b^{286, 2}_0 ∧ true) c in CNF: c -b^{286, 2}_2 ∨ b^{286, 2}_1 ∨ b^{286, 2}_0 ∨ false c in DIMACS: -23333 23334 23335 0 c 3 does not represent an automaton state. c -(-b^{286, 2}_2 ∧ b^{286, 2}_1 ∧ b^{286, 2}_0 ∧ true) c in CNF: c b^{286, 2}_2 ∨ -b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ false c in DIMACS: 23333 -23334 -23335 0 c -3 does not represent an automaton state. c -( b^{286, 2}_2 ∧ b^{286, 2}_1 ∧ b^{286, 2}_0 ∧ true) c in CNF: c -b^{286, 2}_2 ∨ -b^{286, 2}_1 ∨ -b^{286, 2}_0 ∨ false c in DIMACS: -23333 -23334 -23335 0 c i = 3 c -2+1 --> -1 c ( b^{286, 3}_2 ∧ b^{286, 3}_1 ∧ -b^{286, 3}_0 ∧ p_858) -> ( b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ b^{286, 4}_0) c in CNF: c -b^{286, 3}_2 ∨ -b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ -p_858 ∨ b^{286, 4}_2 c -b^{286, 3}_2 ∨ -b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ -p_858 ∨ -b^{286, 4}_1 c -b^{286, 3}_2 ∨ -b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ -p_858 ∨ b^{286, 4}_0 c in DIMACS: -23336 -23337 23338 -858 23339 0 -23336 -23337 23338 -858 -23340 0 -23336 -23337 23338 -858 23341 0 c -1+1 --> 0 c ( b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ b^{286, 3}_0 ∧ p_858) -> (-b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ -b^{286, 4}_0) c in CNF: c -b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ -p_858 ∨ -b^{286, 4}_2 c -b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ -p_858 ∨ -b^{286, 4}_1 c -b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ -p_858 ∨ -b^{286, 4}_0 c in DIMACS: -23336 23337 -23338 -858 -23339 0 -23336 23337 -23338 -858 -23340 0 -23336 23337 -23338 -858 -23341 0 c 0+1 --> 1 c (-b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ -b^{286, 3}_0 ∧ p_858) -> (-b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ b^{286, 4}_0) c in CNF: c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ -p_858 ∨ -b^{286, 4}_2 c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ -p_858 ∨ -b^{286, 4}_1 c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ -p_858 ∨ b^{286, 4}_0 c in DIMACS: 23336 23337 23338 -858 -23339 0 23336 23337 23338 -858 -23340 0 23336 23337 23338 -858 23341 0 c 1+1 --> 2 c (-b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ b^{286, 3}_0 ∧ p_858) -> (-b^{286, 4}_2 ∧ b^{286, 4}_1 ∧ -b^{286, 4}_0) c in CNF: c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ -p_858 ∨ -b^{286, 4}_2 c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ -p_858 ∨ b^{286, 4}_1 c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ -p_858 ∨ -b^{286, 4}_0 c in DIMACS: 23336 23337 -23338 -858 -23339 0 23336 23337 -23338 -858 23340 0 23336 23337 -23338 -858 -23341 0 c 2+1 --> break c (-b^{286, 3}_2 ∧ b^{286, 3}_1 ∧ -b^{286, 3}_0 ∧ p_858) -> break c in CNF: c b^{286, 3}_2 ∨ -b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ -p_858 ∨ break c in DIMACS: 23336 -23337 23338 -858 1162 0 c 2-1 --> 1 c (-b^{286, 3}_2 ∧ b^{286, 3}_1 ∧ -b^{286, 3}_0 ∧ -p_858) -> (-b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ b^{286, 4}_0) c in CNF: c b^{286, 3}_2 ∨ -b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ p_858 ∨ -b^{286, 4}_2 c b^{286, 3}_2 ∨ -b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ p_858 ∨ -b^{286, 4}_1 c b^{286, 3}_2 ∨ -b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ p_858 ∨ b^{286, 4}_0 c in DIMACS: 23336 -23337 23338 858 -23339 0 23336 -23337 23338 858 -23340 0 23336 -23337 23338 858 23341 0 c 1-1 --> 0 c (-b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ b^{286, 3}_0 ∧ -p_858) -> (-b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ -b^{286, 4}_0) c in CNF: c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ p_858 ∨ -b^{286, 4}_2 c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ p_858 ∨ -b^{286, 4}_1 c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ p_858 ∨ -b^{286, 4}_0 c in DIMACS: 23336 23337 -23338 858 -23339 0 23336 23337 -23338 858 -23340 0 23336 23337 -23338 858 -23341 0 c 0-1 --> -1 c (-b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ -b^{286, 3}_0 ∧ -p_858) -> ( b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ b^{286, 4}_0) c in CNF: c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ p_858 ∨ b^{286, 4}_2 c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ p_858 ∨ -b^{286, 4}_1 c b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ p_858 ∨ b^{286, 4}_0 c in DIMACS: 23336 23337 23338 858 23339 0 23336 23337 23338 858 -23340 0 23336 23337 23338 858 23341 0 c -1-1 --> -2 c ( b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ b^{286, 3}_0 ∧ -p_858) -> ( b^{286, 4}_2 ∧ b^{286, 4}_1 ∧ -b^{286, 4}_0) c in CNF: c -b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ p_858 ∨ b^{286, 4}_2 c -b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ p_858 ∨ b^{286, 4}_1 c -b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ p_858 ∨ -b^{286, 4}_0 c in DIMACS: -23336 23337 -23338 858 23339 0 -23336 23337 -23338 858 23340 0 -23336 23337 -23338 858 -23341 0 c -2-1 --> break c ( b^{286, 3}_2 ∧ b^{286, 3}_1 ∧ -b^{286, 3}_0 ∧ -p_858) -> break c in CNF: c -b^{286, 3}_2 ∨ -b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ p_858 ∨ break c in DIMACS: -23336 -23337 23338 858 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{286, 3}_2 ∧ -b^{286, 3}_1 ∧ -b^{286, 3}_0 ∧ true) c in CNF: c -b^{286, 3}_2 ∨ b^{286, 3}_1 ∨ b^{286, 3}_0 ∨ false c in DIMACS: -23336 23337 23338 0 c 3 does not represent an automaton state. c -(-b^{286, 3}_2 ∧ b^{286, 3}_1 ∧ b^{286, 3}_0 ∧ true) c in CNF: c b^{286, 3}_2 ∨ -b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ false c in DIMACS: 23336 -23337 -23338 0 c -3 does not represent an automaton state. c -( b^{286, 3}_2 ∧ b^{286, 3}_1 ∧ b^{286, 3}_0 ∧ true) c in CNF: c -b^{286, 3}_2 ∨ -b^{286, 3}_1 ∨ -b^{286, 3}_0 ∨ false c in DIMACS: -23336 -23337 -23338 0 c i = 4 c -2+1 --> -1 c ( b^{286, 4}_2 ∧ b^{286, 4}_1 ∧ -b^{286, 4}_0 ∧ p_1144) -> ( b^{286, 5}_2 ∧ -b^{286, 5}_1 ∧ b^{286, 5}_0) c in CNF: c -b^{286, 4}_2 ∨ -b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ -p_1144 ∨ b^{286, 5}_2 c -b^{286, 4}_2 ∨ -b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ -p_1144 ∨ -b^{286, 5}_1 c -b^{286, 4}_2 ∨ -b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ -p_1144 ∨ b^{286, 5}_0 c in DIMACS: -23339 -23340 23341 -1144 23342 0 -23339 -23340 23341 -1144 -23343 0 -23339 -23340 23341 -1144 23344 0 c -1+1 --> 0 c ( b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ b^{286, 4}_0 ∧ p_1144) -> (-b^{286, 5}_2 ∧ -b^{286, 5}_1 ∧ -b^{286, 5}_0) c in CNF: c -b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ -p_1144 ∨ -b^{286, 5}_2 c -b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ -p_1144 ∨ -b^{286, 5}_1 c -b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ -p_1144 ∨ -b^{286, 5}_0 c in DIMACS: -23339 23340 -23341 -1144 -23342 0 -23339 23340 -23341 -1144 -23343 0 -23339 23340 -23341 -1144 -23344 0 c 0+1 --> 1 c (-b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ -b^{286, 4}_0 ∧ p_1144) -> (-b^{286, 5}_2 ∧ -b^{286, 5}_1 ∧ b^{286, 5}_0) c in CNF: c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ -p_1144 ∨ -b^{286, 5}_2 c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ -p_1144 ∨ -b^{286, 5}_1 c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ -p_1144 ∨ b^{286, 5}_0 c in DIMACS: 23339 23340 23341 -1144 -23342 0 23339 23340 23341 -1144 -23343 0 23339 23340 23341 -1144 23344 0 c 1+1 --> 2 c (-b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ b^{286, 4}_0 ∧ p_1144) -> (-b^{286, 5}_2 ∧ b^{286, 5}_1 ∧ -b^{286, 5}_0) c in CNF: c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ -p_1144 ∨ -b^{286, 5}_2 c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ -p_1144 ∨ b^{286, 5}_1 c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ -p_1144 ∨ -b^{286, 5}_0 c in DIMACS: 23339 23340 -23341 -1144 -23342 0 23339 23340 -23341 -1144 23343 0 23339 23340 -23341 -1144 -23344 0 c 2+1 --> break c (-b^{286, 4}_2 ∧ b^{286, 4}_1 ∧ -b^{286, 4}_0 ∧ p_1144) -> break c in CNF: c b^{286, 4}_2 ∨ -b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ -p_1144 ∨ break c in DIMACS: 23339 -23340 23341 -1144 1162 0 c 2-1 --> 1 c (-b^{286, 4}_2 ∧ b^{286, 4}_1 ∧ -b^{286, 4}_0 ∧ -p_1144) -> (-b^{286, 5}_2 ∧ -b^{286, 5}_1 ∧ b^{286, 5}_0) c in CNF: c b^{286, 4}_2 ∨ -b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ p_1144 ∨ -b^{286, 5}_2 c b^{286, 4}_2 ∨ -b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ p_1144 ∨ -b^{286, 5}_1 c b^{286, 4}_2 ∨ -b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ p_1144 ∨ b^{286, 5}_0 c in DIMACS: 23339 -23340 23341 1144 -23342 0 23339 -23340 23341 1144 -23343 0 23339 -23340 23341 1144 23344 0 c 1-1 --> 0 c (-b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ b^{286, 4}_0 ∧ -p_1144) -> (-b^{286, 5}_2 ∧ -b^{286, 5}_1 ∧ -b^{286, 5}_0) c in CNF: c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ p_1144 ∨ -b^{286, 5}_2 c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ p_1144 ∨ -b^{286, 5}_1 c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ p_1144 ∨ -b^{286, 5}_0 c in DIMACS: 23339 23340 -23341 1144 -23342 0 23339 23340 -23341 1144 -23343 0 23339 23340 -23341 1144 -23344 0 c 0-1 --> -1 c (-b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ -b^{286, 4}_0 ∧ -p_1144) -> ( b^{286, 5}_2 ∧ -b^{286, 5}_1 ∧ b^{286, 5}_0) c in CNF: c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ p_1144 ∨ b^{286, 5}_2 c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ p_1144 ∨ -b^{286, 5}_1 c b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ p_1144 ∨ b^{286, 5}_0 c in DIMACS: 23339 23340 23341 1144 23342 0 23339 23340 23341 1144 -23343 0 23339 23340 23341 1144 23344 0 c -1-1 --> -2 c ( b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ b^{286, 4}_0 ∧ -p_1144) -> ( b^{286, 5}_2 ∧ b^{286, 5}_1 ∧ -b^{286, 5}_0) c in CNF: c -b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ p_1144 ∨ b^{286, 5}_2 c -b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ p_1144 ∨ b^{286, 5}_1 c -b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ p_1144 ∨ -b^{286, 5}_0 c in DIMACS: -23339 23340 -23341 1144 23342 0 -23339 23340 -23341 1144 23343 0 -23339 23340 -23341 1144 -23344 0 c -2-1 --> break c ( b^{286, 4}_2 ∧ b^{286, 4}_1 ∧ -b^{286, 4}_0 ∧ -p_1144) -> break c in CNF: c -b^{286, 4}_2 ∨ -b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ p_1144 ∨ break c in DIMACS: -23339 -23340 23341 1144 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{286, 4}_2 ∧ -b^{286, 4}_1 ∧ -b^{286, 4}_0 ∧ true) c in CNF: c -b^{286, 4}_2 ∨ b^{286, 4}_1 ∨ b^{286, 4}_0 ∨ false c in DIMACS: -23339 23340 23341 0 c 3 does not represent an automaton state. c -(-b^{286, 4}_2 ∧ b^{286, 4}_1 ∧ b^{286, 4}_0 ∧ true) c in CNF: c b^{286, 4}_2 ∨ -b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ false c in DIMACS: 23339 -23340 -23341 0 c -3 does not represent an automaton state. c -( b^{286, 4}_2 ∧ b^{286, 4}_1 ∧ b^{286, 4}_0 ∧ true) c in CNF: c -b^{286, 4}_2 ∨ -b^{286, 4}_1 ∨ -b^{286, 4}_0 ∨ false c in DIMACS: -23339 -23340 -23341 0 c INIT for k = 287 c -b^{287, 1}_2 c -b^{287, 1}_1 c -b^{287, 1}_0 c in DIMACS: -23345 0 -23346 0 -23347 0 c Transitions for k = 287 c i = 1 c -2+1 --> -1 c ( b^{287, 1}_2 ∧ b^{287, 1}_1 ∧ -b^{287, 1}_0 ∧ p_287) -> ( b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ b^{287, 2}_0) c in CNF: c -b^{287, 1}_2 ∨ -b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ -p_287 ∨ b^{287, 2}_2 c -b^{287, 1}_2 ∨ -b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ -p_287 ∨ -b^{287, 2}_1 c -b^{287, 1}_2 ∨ -b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ -p_287 ∨ b^{287, 2}_0 c in DIMACS: -23345 -23346 23347 -287 23348 0 -23345 -23346 23347 -287 -23349 0 -23345 -23346 23347 -287 23350 0 c -1+1 --> 0 c ( b^{287, 1}_2 ∧ -b^{287, 1}_1 ∧ b^{287, 1}_0 ∧ p_287) -> (-b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ -b^{287, 2}_0) c in CNF: c -b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ -p_287 ∨ -b^{287, 2}_2 c -b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ -p_287 ∨ -b^{287, 2}_1 c -b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ -p_287 ∨ -b^{287, 2}_0 c in DIMACS: -23345 23346 -23347 -287 -23348 0 -23345 23346 -23347 -287 -23349 0 -23345 23346 -23347 -287 -23350 0 c 0+1 --> 1 c (-b^{287, 1}_2 ∧ -b^{287, 1}_1 ∧ -b^{287, 1}_0 ∧ p_287) -> (-b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ b^{287, 2}_0) c in CNF: c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ -p_287 ∨ -b^{287, 2}_2 c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ -p_287 ∨ -b^{287, 2}_1 c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ -p_287 ∨ b^{287, 2}_0 c in DIMACS: 23345 23346 23347 -287 -23348 0 23345 23346 23347 -287 -23349 0 23345 23346 23347 -287 23350 0 c 1+1 --> 2 c (-b^{287, 1}_2 ∧ -b^{287, 1}_1 ∧ b^{287, 1}_0 ∧ p_287) -> (-b^{287, 2}_2 ∧ b^{287, 2}_1 ∧ -b^{287, 2}_0) c in CNF: c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ -p_287 ∨ -b^{287, 2}_2 c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ -p_287 ∨ b^{287, 2}_1 c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ -p_287 ∨ -b^{287, 2}_0 c in DIMACS: 23345 23346 -23347 -287 -23348 0 23345 23346 -23347 -287 23349 0 23345 23346 -23347 -287 -23350 0 c 2+1 --> break c (-b^{287, 1}_2 ∧ b^{287, 1}_1 ∧ -b^{287, 1}_0 ∧ p_287) -> break c in CNF: c b^{287, 1}_2 ∨ -b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ -p_287 ∨ break c in DIMACS: 23345 -23346 23347 -287 1162 0 c 2-1 --> 1 c (-b^{287, 1}_2 ∧ b^{287, 1}_1 ∧ -b^{287, 1}_0 ∧ -p_287) -> (-b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ b^{287, 2}_0) c in CNF: c b^{287, 1}_2 ∨ -b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ p_287 ∨ -b^{287, 2}_2 c b^{287, 1}_2 ∨ -b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ p_287 ∨ -b^{287, 2}_1 c b^{287, 1}_2 ∨ -b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ p_287 ∨ b^{287, 2}_0 c in DIMACS: 23345 -23346 23347 287 -23348 0 23345 -23346 23347 287 -23349 0 23345 -23346 23347 287 23350 0 c 1-1 --> 0 c (-b^{287, 1}_2 ∧ -b^{287, 1}_1 ∧ b^{287, 1}_0 ∧ -p_287) -> (-b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ -b^{287, 2}_0) c in CNF: c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ p_287 ∨ -b^{287, 2}_2 c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ p_287 ∨ -b^{287, 2}_1 c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ p_287 ∨ -b^{287, 2}_0 c in DIMACS: 23345 23346 -23347 287 -23348 0 23345 23346 -23347 287 -23349 0 23345 23346 -23347 287 -23350 0 c 0-1 --> -1 c (-b^{287, 1}_2 ∧ -b^{287, 1}_1 ∧ -b^{287, 1}_0 ∧ -p_287) -> ( b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ b^{287, 2}_0) c in CNF: c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ p_287 ∨ b^{287, 2}_2 c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ p_287 ∨ -b^{287, 2}_1 c b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ p_287 ∨ b^{287, 2}_0 c in DIMACS: 23345 23346 23347 287 23348 0 23345 23346 23347 287 -23349 0 23345 23346 23347 287 23350 0 c -1-1 --> -2 c ( b^{287, 1}_2 ∧ -b^{287, 1}_1 ∧ b^{287, 1}_0 ∧ -p_287) -> ( b^{287, 2}_2 ∧ b^{287, 2}_1 ∧ -b^{287, 2}_0) c in CNF: c -b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ p_287 ∨ b^{287, 2}_2 c -b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ p_287 ∨ b^{287, 2}_1 c -b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ p_287 ∨ -b^{287, 2}_0 c in DIMACS: -23345 23346 -23347 287 23348 0 -23345 23346 -23347 287 23349 0 -23345 23346 -23347 287 -23350 0 c -2-1 --> break c ( b^{287, 1}_2 ∧ b^{287, 1}_1 ∧ -b^{287, 1}_0 ∧ -p_287) -> break c in CNF: c -b^{287, 1}_2 ∨ -b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ p_287 ∨ break c in DIMACS: -23345 -23346 23347 287 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{287, 1}_2 ∧ -b^{287, 1}_1 ∧ -b^{287, 1}_0 ∧ true) c in CNF: c -b^{287, 1}_2 ∨ b^{287, 1}_1 ∨ b^{287, 1}_0 ∨ false c in DIMACS: -23345 23346 23347 0 c 3 does not represent an automaton state. c -(-b^{287, 1}_2 ∧ b^{287, 1}_1 ∧ b^{287, 1}_0 ∧ true) c in CNF: c b^{287, 1}_2 ∨ -b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ false c in DIMACS: 23345 -23346 -23347 0 c -3 does not represent an automaton state. c -( b^{287, 1}_2 ∧ b^{287, 1}_1 ∧ b^{287, 1}_0 ∧ true) c in CNF: c -b^{287, 1}_2 ∨ -b^{287, 1}_1 ∨ -b^{287, 1}_0 ∨ false c in DIMACS: -23345 -23346 -23347 0 c i = 2 c -2+1 --> -1 c ( b^{287, 2}_2 ∧ b^{287, 2}_1 ∧ -b^{287, 2}_0 ∧ p_574) -> ( b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ b^{287, 3}_0) c in CNF: c -b^{287, 2}_2 ∨ -b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ -p_574 ∨ b^{287, 3}_2 c -b^{287, 2}_2 ∨ -b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ -p_574 ∨ -b^{287, 3}_1 c -b^{287, 2}_2 ∨ -b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ -p_574 ∨ b^{287, 3}_0 c in DIMACS: -23348 -23349 23350 -574 23351 0 -23348 -23349 23350 -574 -23352 0 -23348 -23349 23350 -574 23353 0 c -1+1 --> 0 c ( b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ b^{287, 2}_0 ∧ p_574) -> (-b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ -b^{287, 3}_0) c in CNF: c -b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ -p_574 ∨ -b^{287, 3}_2 c -b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ -p_574 ∨ -b^{287, 3}_1 c -b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ -p_574 ∨ -b^{287, 3}_0 c in DIMACS: -23348 23349 -23350 -574 -23351 0 -23348 23349 -23350 -574 -23352 0 -23348 23349 -23350 -574 -23353 0 c 0+1 --> 1 c (-b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ -b^{287, 2}_0 ∧ p_574) -> (-b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ b^{287, 3}_0) c in CNF: c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ -p_574 ∨ -b^{287, 3}_2 c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ -p_574 ∨ -b^{287, 3}_1 c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ -p_574 ∨ b^{287, 3}_0 c in DIMACS: 23348 23349 23350 -574 -23351 0 23348 23349 23350 -574 -23352 0 23348 23349 23350 -574 23353 0 c 1+1 --> 2 c (-b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ b^{287, 2}_0 ∧ p_574) -> (-b^{287, 3}_2 ∧ b^{287, 3}_1 ∧ -b^{287, 3}_0) c in CNF: c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ -p_574 ∨ -b^{287, 3}_2 c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ -p_574 ∨ b^{287, 3}_1 c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ -p_574 ∨ -b^{287, 3}_0 c in DIMACS: 23348 23349 -23350 -574 -23351 0 23348 23349 -23350 -574 23352 0 23348 23349 -23350 -574 -23353 0 c 2+1 --> break c (-b^{287, 2}_2 ∧ b^{287, 2}_1 ∧ -b^{287, 2}_0 ∧ p_574) -> break c in CNF: c b^{287, 2}_2 ∨ -b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ -p_574 ∨ break c in DIMACS: 23348 -23349 23350 -574 1162 0 c 2-1 --> 1 c (-b^{287, 2}_2 ∧ b^{287, 2}_1 ∧ -b^{287, 2}_0 ∧ -p_574) -> (-b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ b^{287, 3}_0) c in CNF: c b^{287, 2}_2 ∨ -b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ p_574 ∨ -b^{287, 3}_2 c b^{287, 2}_2 ∨ -b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ p_574 ∨ -b^{287, 3}_1 c b^{287, 2}_2 ∨ -b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ p_574 ∨ b^{287, 3}_0 c in DIMACS: 23348 -23349 23350 574 -23351 0 23348 -23349 23350 574 -23352 0 23348 -23349 23350 574 23353 0 c 1-1 --> 0 c (-b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ b^{287, 2}_0 ∧ -p_574) -> (-b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ -b^{287, 3}_0) c in CNF: c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ p_574 ∨ -b^{287, 3}_2 c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ p_574 ∨ -b^{287, 3}_1 c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ p_574 ∨ -b^{287, 3}_0 c in DIMACS: 23348 23349 -23350 574 -23351 0 23348 23349 -23350 574 -23352 0 23348 23349 -23350 574 -23353 0 c 0-1 --> -1 c (-b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ -b^{287, 2}_0 ∧ -p_574) -> ( b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ b^{287, 3}_0) c in CNF: c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ p_574 ∨ b^{287, 3}_2 c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ p_574 ∨ -b^{287, 3}_1 c b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ p_574 ∨ b^{287, 3}_0 c in DIMACS: 23348 23349 23350 574 23351 0 23348 23349 23350 574 -23352 0 23348 23349 23350 574 23353 0 c -1-1 --> -2 c ( b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ b^{287, 2}_0 ∧ -p_574) -> ( b^{287, 3}_2 ∧ b^{287, 3}_1 ∧ -b^{287, 3}_0) c in CNF: c -b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ p_574 ∨ b^{287, 3}_2 c -b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ p_574 ∨ b^{287, 3}_1 c -b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ p_574 ∨ -b^{287, 3}_0 c in DIMACS: -23348 23349 -23350 574 23351 0 -23348 23349 -23350 574 23352 0 -23348 23349 -23350 574 -23353 0 c -2-1 --> break c ( b^{287, 2}_2 ∧ b^{287, 2}_1 ∧ -b^{287, 2}_0 ∧ -p_574) -> break c in CNF: c -b^{287, 2}_2 ∨ -b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ p_574 ∨ break c in DIMACS: -23348 -23349 23350 574 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{287, 2}_2 ∧ -b^{287, 2}_1 ∧ -b^{287, 2}_0 ∧ true) c in CNF: c -b^{287, 2}_2 ∨ b^{287, 2}_1 ∨ b^{287, 2}_0 ∨ false c in DIMACS: -23348 23349 23350 0 c 3 does not represent an automaton state. c -(-b^{287, 2}_2 ∧ b^{287, 2}_1 ∧ b^{287, 2}_0 ∧ true) c in CNF: c b^{287, 2}_2 ∨ -b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ false c in DIMACS: 23348 -23349 -23350 0 c -3 does not represent an automaton state. c -( b^{287, 2}_2 ∧ b^{287, 2}_1 ∧ b^{287, 2}_0 ∧ true) c in CNF: c -b^{287, 2}_2 ∨ -b^{287, 2}_1 ∨ -b^{287, 2}_0 ∨ false c in DIMACS: -23348 -23349 -23350 0 c i = 3 c -2+1 --> -1 c ( b^{287, 3}_2 ∧ b^{287, 3}_1 ∧ -b^{287, 3}_0 ∧ p_861) -> ( b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ b^{287, 4}_0) c in CNF: c -b^{287, 3}_2 ∨ -b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ -p_861 ∨ b^{287, 4}_2 c -b^{287, 3}_2 ∨ -b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ -p_861 ∨ -b^{287, 4}_1 c -b^{287, 3}_2 ∨ -b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ -p_861 ∨ b^{287, 4}_0 c in DIMACS: -23351 -23352 23353 -861 23354 0 -23351 -23352 23353 -861 -23355 0 -23351 -23352 23353 -861 23356 0 c -1+1 --> 0 c ( b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ b^{287, 3}_0 ∧ p_861) -> (-b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ -b^{287, 4}_0) c in CNF: c -b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ -p_861 ∨ -b^{287, 4}_2 c -b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ -p_861 ∨ -b^{287, 4}_1 c -b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ -p_861 ∨ -b^{287, 4}_0 c in DIMACS: -23351 23352 -23353 -861 -23354 0 -23351 23352 -23353 -861 -23355 0 -23351 23352 -23353 -861 -23356 0 c 0+1 --> 1 c (-b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ -b^{287, 3}_0 ∧ p_861) -> (-b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ b^{287, 4}_0) c in CNF: c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ -p_861 ∨ -b^{287, 4}_2 c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ -p_861 ∨ -b^{287, 4}_1 c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ -p_861 ∨ b^{287, 4}_0 c in DIMACS: 23351 23352 23353 -861 -23354 0 23351 23352 23353 -861 -23355 0 23351 23352 23353 -861 23356 0 c 1+1 --> 2 c (-b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ b^{287, 3}_0 ∧ p_861) -> (-b^{287, 4}_2 ∧ b^{287, 4}_1 ∧ -b^{287, 4}_0) c in CNF: c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ -p_861 ∨ -b^{287, 4}_2 c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ -p_861 ∨ b^{287, 4}_1 c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ -p_861 ∨ -b^{287, 4}_0 c in DIMACS: 23351 23352 -23353 -861 -23354 0 23351 23352 -23353 -861 23355 0 23351 23352 -23353 -861 -23356 0 c 2+1 --> break c (-b^{287, 3}_2 ∧ b^{287, 3}_1 ∧ -b^{287, 3}_0 ∧ p_861) -> break c in CNF: c b^{287, 3}_2 ∨ -b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ -p_861 ∨ break c in DIMACS: 23351 -23352 23353 -861 1162 0 c 2-1 --> 1 c (-b^{287, 3}_2 ∧ b^{287, 3}_1 ∧ -b^{287, 3}_0 ∧ -p_861) -> (-b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ b^{287, 4}_0) c in CNF: c b^{287, 3}_2 ∨ -b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ p_861 ∨ -b^{287, 4}_2 c b^{287, 3}_2 ∨ -b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ p_861 ∨ -b^{287, 4}_1 c b^{287, 3}_2 ∨ -b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ p_861 ∨ b^{287, 4}_0 c in DIMACS: 23351 -23352 23353 861 -23354 0 23351 -23352 23353 861 -23355 0 23351 -23352 23353 861 23356 0 c 1-1 --> 0 c (-b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ b^{287, 3}_0 ∧ -p_861) -> (-b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ -b^{287, 4}_0) c in CNF: c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ p_861 ∨ -b^{287, 4}_2 c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ p_861 ∨ -b^{287, 4}_1 c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ p_861 ∨ -b^{287, 4}_0 c in DIMACS: 23351 23352 -23353 861 -23354 0 23351 23352 -23353 861 -23355 0 23351 23352 -23353 861 -23356 0 c 0-1 --> -1 c (-b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ -b^{287, 3}_0 ∧ -p_861) -> ( b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ b^{287, 4}_0) c in CNF: c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ p_861 ∨ b^{287, 4}_2 c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ p_861 ∨ -b^{287, 4}_1 c b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ p_861 ∨ b^{287, 4}_0 c in DIMACS: 23351 23352 23353 861 23354 0 23351 23352 23353 861 -23355 0 23351 23352 23353 861 23356 0 c -1-1 --> -2 c ( b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ b^{287, 3}_0 ∧ -p_861) -> ( b^{287, 4}_2 ∧ b^{287, 4}_1 ∧ -b^{287, 4}_0) c in CNF: c -b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ p_861 ∨ b^{287, 4}_2 c -b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ p_861 ∨ b^{287, 4}_1 c -b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ p_861 ∨ -b^{287, 4}_0 c in DIMACS: -23351 23352 -23353 861 23354 0 -23351 23352 -23353 861 23355 0 -23351 23352 -23353 861 -23356 0 c -2-1 --> break c ( b^{287, 3}_2 ∧ b^{287, 3}_1 ∧ -b^{287, 3}_0 ∧ -p_861) -> break c in CNF: c -b^{287, 3}_2 ∨ -b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ p_861 ∨ break c in DIMACS: -23351 -23352 23353 861 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{287, 3}_2 ∧ -b^{287, 3}_1 ∧ -b^{287, 3}_0 ∧ true) c in CNF: c -b^{287, 3}_2 ∨ b^{287, 3}_1 ∨ b^{287, 3}_0 ∨ false c in DIMACS: -23351 23352 23353 0 c 3 does not represent an automaton state. c -(-b^{287, 3}_2 ∧ b^{287, 3}_1 ∧ b^{287, 3}_0 ∧ true) c in CNF: c b^{287, 3}_2 ∨ -b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ false c in DIMACS: 23351 -23352 -23353 0 c -3 does not represent an automaton state. c -( b^{287, 3}_2 ∧ b^{287, 3}_1 ∧ b^{287, 3}_0 ∧ true) c in CNF: c -b^{287, 3}_2 ∨ -b^{287, 3}_1 ∨ -b^{287, 3}_0 ∨ false c in DIMACS: -23351 -23352 -23353 0 c i = 4 c -2+1 --> -1 c ( b^{287, 4}_2 ∧ b^{287, 4}_1 ∧ -b^{287, 4}_0 ∧ p_1148) -> ( b^{287, 5}_2 ∧ -b^{287, 5}_1 ∧ b^{287, 5}_0) c in CNF: c -b^{287, 4}_2 ∨ -b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ -p_1148 ∨ b^{287, 5}_2 c -b^{287, 4}_2 ∨ -b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ -p_1148 ∨ -b^{287, 5}_1 c -b^{287, 4}_2 ∨ -b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ -p_1148 ∨ b^{287, 5}_0 c in DIMACS: -23354 -23355 23356 -1148 23357 0 -23354 -23355 23356 -1148 -23358 0 -23354 -23355 23356 -1148 23359 0 c -1+1 --> 0 c ( b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ b^{287, 4}_0 ∧ p_1148) -> (-b^{287, 5}_2 ∧ -b^{287, 5}_1 ∧ -b^{287, 5}_0) c in CNF: c -b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ -p_1148 ∨ -b^{287, 5}_2 c -b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ -p_1148 ∨ -b^{287, 5}_1 c -b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ -p_1148 ∨ -b^{287, 5}_0 c in DIMACS: -23354 23355 -23356 -1148 -23357 0 -23354 23355 -23356 -1148 -23358 0 -23354 23355 -23356 -1148 -23359 0 c 0+1 --> 1 c (-b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ -b^{287, 4}_0 ∧ p_1148) -> (-b^{287, 5}_2 ∧ -b^{287, 5}_1 ∧ b^{287, 5}_0) c in CNF: c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ -p_1148 ∨ -b^{287, 5}_2 c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ -p_1148 ∨ -b^{287, 5}_1 c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ -p_1148 ∨ b^{287, 5}_0 c in DIMACS: 23354 23355 23356 -1148 -23357 0 23354 23355 23356 -1148 -23358 0 23354 23355 23356 -1148 23359 0 c 1+1 --> 2 c (-b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ b^{287, 4}_0 ∧ p_1148) -> (-b^{287, 5}_2 ∧ b^{287, 5}_1 ∧ -b^{287, 5}_0) c in CNF: c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ -p_1148 ∨ -b^{287, 5}_2 c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ -p_1148 ∨ b^{287, 5}_1 c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ -p_1148 ∨ -b^{287, 5}_0 c in DIMACS: 23354 23355 -23356 -1148 -23357 0 23354 23355 -23356 -1148 23358 0 23354 23355 -23356 -1148 -23359 0 c 2+1 --> break c (-b^{287, 4}_2 ∧ b^{287, 4}_1 ∧ -b^{287, 4}_0 ∧ p_1148) -> break c in CNF: c b^{287, 4}_2 ∨ -b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ -p_1148 ∨ break c in DIMACS: 23354 -23355 23356 -1148 1162 0 c 2-1 --> 1 c (-b^{287, 4}_2 ∧ b^{287, 4}_1 ∧ -b^{287, 4}_0 ∧ -p_1148) -> (-b^{287, 5}_2 ∧ -b^{287, 5}_1 ∧ b^{287, 5}_0) c in CNF: c b^{287, 4}_2 ∨ -b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ p_1148 ∨ -b^{287, 5}_2 c b^{287, 4}_2 ∨ -b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ p_1148 ∨ -b^{287, 5}_1 c b^{287, 4}_2 ∨ -b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ p_1148 ∨ b^{287, 5}_0 c in DIMACS: 23354 -23355 23356 1148 -23357 0 23354 -23355 23356 1148 -23358 0 23354 -23355 23356 1148 23359 0 c 1-1 --> 0 c (-b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ b^{287, 4}_0 ∧ -p_1148) -> (-b^{287, 5}_2 ∧ -b^{287, 5}_1 ∧ -b^{287, 5}_0) c in CNF: c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ p_1148 ∨ -b^{287, 5}_2 c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ p_1148 ∨ -b^{287, 5}_1 c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ p_1148 ∨ -b^{287, 5}_0 c in DIMACS: 23354 23355 -23356 1148 -23357 0 23354 23355 -23356 1148 -23358 0 23354 23355 -23356 1148 -23359 0 c 0-1 --> -1 c (-b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ -b^{287, 4}_0 ∧ -p_1148) -> ( b^{287, 5}_2 ∧ -b^{287, 5}_1 ∧ b^{287, 5}_0) c in CNF: c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ p_1148 ∨ b^{287, 5}_2 c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ p_1148 ∨ -b^{287, 5}_1 c b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ p_1148 ∨ b^{287, 5}_0 c in DIMACS: 23354 23355 23356 1148 23357 0 23354 23355 23356 1148 -23358 0 23354 23355 23356 1148 23359 0 c -1-1 --> -2 c ( b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ b^{287, 4}_0 ∧ -p_1148) -> ( b^{287, 5}_2 ∧ b^{287, 5}_1 ∧ -b^{287, 5}_0) c in CNF: c -b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ p_1148 ∨ b^{287, 5}_2 c -b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ p_1148 ∨ b^{287, 5}_1 c -b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ p_1148 ∨ -b^{287, 5}_0 c in DIMACS: -23354 23355 -23356 1148 23357 0 -23354 23355 -23356 1148 23358 0 -23354 23355 -23356 1148 -23359 0 c -2-1 --> break c ( b^{287, 4}_2 ∧ b^{287, 4}_1 ∧ -b^{287, 4}_0 ∧ -p_1148) -> break c in CNF: c -b^{287, 4}_2 ∨ -b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ p_1148 ∨ break c in DIMACS: -23354 -23355 23356 1148 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{287, 4}_2 ∧ -b^{287, 4}_1 ∧ -b^{287, 4}_0 ∧ true) c in CNF: c -b^{287, 4}_2 ∨ b^{287, 4}_1 ∨ b^{287, 4}_0 ∨ false c in DIMACS: -23354 23355 23356 0 c 3 does not represent an automaton state. c -(-b^{287, 4}_2 ∧ b^{287, 4}_1 ∧ b^{287, 4}_0 ∧ true) c in CNF: c b^{287, 4}_2 ∨ -b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ false c in DIMACS: 23354 -23355 -23356 0 c -3 does not represent an automaton state. c -( b^{287, 4}_2 ∧ b^{287, 4}_1 ∧ b^{287, 4}_0 ∧ true) c in CNF: c -b^{287, 4}_2 ∨ -b^{287, 4}_1 ∨ -b^{287, 4}_0 ∨ false c in DIMACS: -23354 -23355 -23356 0 c INIT for k = 288 c -b^{288, 1}_2 c -b^{288, 1}_1 c -b^{288, 1}_0 c in DIMACS: -23360 0 -23361 0 -23362 0 c Transitions for k = 288 c i = 1 c -2+1 --> -1 c ( b^{288, 1}_2 ∧ b^{288, 1}_1 ∧ -b^{288, 1}_0 ∧ p_288) -> ( b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ b^{288, 2}_0) c in CNF: c -b^{288, 1}_2 ∨ -b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ -p_288 ∨ b^{288, 2}_2 c -b^{288, 1}_2 ∨ -b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ -p_288 ∨ -b^{288, 2}_1 c -b^{288, 1}_2 ∨ -b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ -p_288 ∨ b^{288, 2}_0 c in DIMACS: -23360 -23361 23362 -288 23363 0 -23360 -23361 23362 -288 -23364 0 -23360 -23361 23362 -288 23365 0 c -1+1 --> 0 c ( b^{288, 1}_2 ∧ -b^{288, 1}_1 ∧ b^{288, 1}_0 ∧ p_288) -> (-b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ -b^{288, 2}_0) c in CNF: c -b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ -p_288 ∨ -b^{288, 2}_2 c -b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ -p_288 ∨ -b^{288, 2}_1 c -b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ -p_288 ∨ -b^{288, 2}_0 c in DIMACS: -23360 23361 -23362 -288 -23363 0 -23360 23361 -23362 -288 -23364 0 -23360 23361 -23362 -288 -23365 0 c 0+1 --> 1 c (-b^{288, 1}_2 ∧ -b^{288, 1}_1 ∧ -b^{288, 1}_0 ∧ p_288) -> (-b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ b^{288, 2}_0) c in CNF: c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ -p_288 ∨ -b^{288, 2}_2 c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ -p_288 ∨ -b^{288, 2}_1 c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ -p_288 ∨ b^{288, 2}_0 c in DIMACS: 23360 23361 23362 -288 -23363 0 23360 23361 23362 -288 -23364 0 23360 23361 23362 -288 23365 0 c 1+1 --> 2 c (-b^{288, 1}_2 ∧ -b^{288, 1}_1 ∧ b^{288, 1}_0 ∧ p_288) -> (-b^{288, 2}_2 ∧ b^{288, 2}_1 ∧ -b^{288, 2}_0) c in CNF: c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ -p_288 ∨ -b^{288, 2}_2 c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ -p_288 ∨ b^{288, 2}_1 c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ -p_288 ∨ -b^{288, 2}_0 c in DIMACS: 23360 23361 -23362 -288 -23363 0 23360 23361 -23362 -288 23364 0 23360 23361 -23362 -288 -23365 0 c 2+1 --> break c (-b^{288, 1}_2 ∧ b^{288, 1}_1 ∧ -b^{288, 1}_0 ∧ p_288) -> break c in CNF: c b^{288, 1}_2 ∨ -b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ -p_288 ∨ break c in DIMACS: 23360 -23361 23362 -288 1162 0 c 2-1 --> 1 c (-b^{288, 1}_2 ∧ b^{288, 1}_1 ∧ -b^{288, 1}_0 ∧ -p_288) -> (-b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ b^{288, 2}_0) c in CNF: c b^{288, 1}_2 ∨ -b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ p_288 ∨ -b^{288, 2}_2 c b^{288, 1}_2 ∨ -b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ p_288 ∨ -b^{288, 2}_1 c b^{288, 1}_2 ∨ -b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ p_288 ∨ b^{288, 2}_0 c in DIMACS: 23360 -23361 23362 288 -23363 0 23360 -23361 23362 288 -23364 0 23360 -23361 23362 288 23365 0 c 1-1 --> 0 c (-b^{288, 1}_2 ∧ -b^{288, 1}_1 ∧ b^{288, 1}_0 ∧ -p_288) -> (-b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ -b^{288, 2}_0) c in CNF: c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ p_288 ∨ -b^{288, 2}_2 c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ p_288 ∨ -b^{288, 2}_1 c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ p_288 ∨ -b^{288, 2}_0 c in DIMACS: 23360 23361 -23362 288 -23363 0 23360 23361 -23362 288 -23364 0 23360 23361 -23362 288 -23365 0 c 0-1 --> -1 c (-b^{288, 1}_2 ∧ -b^{288, 1}_1 ∧ -b^{288, 1}_0 ∧ -p_288) -> ( b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ b^{288, 2}_0) c in CNF: c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ p_288 ∨ b^{288, 2}_2 c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ p_288 ∨ -b^{288, 2}_1 c b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ p_288 ∨ b^{288, 2}_0 c in DIMACS: 23360 23361 23362 288 23363 0 23360 23361 23362 288 -23364 0 23360 23361 23362 288 23365 0 c -1-1 --> -2 c ( b^{288, 1}_2 ∧ -b^{288, 1}_1 ∧ b^{288, 1}_0 ∧ -p_288) -> ( b^{288, 2}_2 ∧ b^{288, 2}_1 ∧ -b^{288, 2}_0) c in CNF: c -b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ p_288 ∨ b^{288, 2}_2 c -b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ p_288 ∨ b^{288, 2}_1 c -b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ p_288 ∨ -b^{288, 2}_0 c in DIMACS: -23360 23361 -23362 288 23363 0 -23360 23361 -23362 288 23364 0 -23360 23361 -23362 288 -23365 0 c -2-1 --> break c ( b^{288, 1}_2 ∧ b^{288, 1}_1 ∧ -b^{288, 1}_0 ∧ -p_288) -> break c in CNF: c -b^{288, 1}_2 ∨ -b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ p_288 ∨ break c in DIMACS: -23360 -23361 23362 288 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{288, 1}_2 ∧ -b^{288, 1}_1 ∧ -b^{288, 1}_0 ∧ true) c in CNF: c -b^{288, 1}_2 ∨ b^{288, 1}_1 ∨ b^{288, 1}_0 ∨ false c in DIMACS: -23360 23361 23362 0 c 3 does not represent an automaton state. c -(-b^{288, 1}_2 ∧ b^{288, 1}_1 ∧ b^{288, 1}_0 ∧ true) c in CNF: c b^{288, 1}_2 ∨ -b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ false c in DIMACS: 23360 -23361 -23362 0 c -3 does not represent an automaton state. c -( b^{288, 1}_2 ∧ b^{288, 1}_1 ∧ b^{288, 1}_0 ∧ true) c in CNF: c -b^{288, 1}_2 ∨ -b^{288, 1}_1 ∨ -b^{288, 1}_0 ∨ false c in DIMACS: -23360 -23361 -23362 0 c i = 2 c -2+1 --> -1 c ( b^{288, 2}_2 ∧ b^{288, 2}_1 ∧ -b^{288, 2}_0 ∧ p_576) -> ( b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ b^{288, 3}_0) c in CNF: c -b^{288, 2}_2 ∨ -b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ -p_576 ∨ b^{288, 3}_2 c -b^{288, 2}_2 ∨ -b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ -p_576 ∨ -b^{288, 3}_1 c -b^{288, 2}_2 ∨ -b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ -p_576 ∨ b^{288, 3}_0 c in DIMACS: -23363 -23364 23365 -576 23366 0 -23363 -23364 23365 -576 -23367 0 -23363 -23364 23365 -576 23368 0 c -1+1 --> 0 c ( b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ b^{288, 2}_0 ∧ p_576) -> (-b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ -b^{288, 3}_0) c in CNF: c -b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ -p_576 ∨ -b^{288, 3}_2 c -b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ -p_576 ∨ -b^{288, 3}_1 c -b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ -p_576 ∨ -b^{288, 3}_0 c in DIMACS: -23363 23364 -23365 -576 -23366 0 -23363 23364 -23365 -576 -23367 0 -23363 23364 -23365 -576 -23368 0 c 0+1 --> 1 c (-b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ -b^{288, 2}_0 ∧ p_576) -> (-b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ b^{288, 3}_0) c in CNF: c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ -p_576 ∨ -b^{288, 3}_2 c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ -p_576 ∨ -b^{288, 3}_1 c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ -p_576 ∨ b^{288, 3}_0 c in DIMACS: 23363 23364 23365 -576 -23366 0 23363 23364 23365 -576 -23367 0 23363 23364 23365 -576 23368 0 c 1+1 --> 2 c (-b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ b^{288, 2}_0 ∧ p_576) -> (-b^{288, 3}_2 ∧ b^{288, 3}_1 ∧ -b^{288, 3}_0) c in CNF: c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ -p_576 ∨ -b^{288, 3}_2 c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ -p_576 ∨ b^{288, 3}_1 c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ -p_576 ∨ -b^{288, 3}_0 c in DIMACS: 23363 23364 -23365 -576 -23366 0 23363 23364 -23365 -576 23367 0 23363 23364 -23365 -576 -23368 0 c 2+1 --> break c (-b^{288, 2}_2 ∧ b^{288, 2}_1 ∧ -b^{288, 2}_0 ∧ p_576) -> break c in CNF: c b^{288, 2}_2 ∨ -b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ -p_576 ∨ break c in DIMACS: 23363 -23364 23365 -576 1162 0 c 2-1 --> 1 c (-b^{288, 2}_2 ∧ b^{288, 2}_1 ∧ -b^{288, 2}_0 ∧ -p_576) -> (-b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ b^{288, 3}_0) c in CNF: c b^{288, 2}_2 ∨ -b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ p_576 ∨ -b^{288, 3}_2 c b^{288, 2}_2 ∨ -b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ p_576 ∨ -b^{288, 3}_1 c b^{288, 2}_2 ∨ -b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ p_576 ∨ b^{288, 3}_0 c in DIMACS: 23363 -23364 23365 576 -23366 0 23363 -23364 23365 576 -23367 0 23363 -23364 23365 576 23368 0 c 1-1 --> 0 c (-b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ b^{288, 2}_0 ∧ -p_576) -> (-b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ -b^{288, 3}_0) c in CNF: c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ p_576 ∨ -b^{288, 3}_2 c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ p_576 ∨ -b^{288, 3}_1 c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ p_576 ∨ -b^{288, 3}_0 c in DIMACS: 23363 23364 -23365 576 -23366 0 23363 23364 -23365 576 -23367 0 23363 23364 -23365 576 -23368 0 c 0-1 --> -1 c (-b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ -b^{288, 2}_0 ∧ -p_576) -> ( b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ b^{288, 3}_0) c in CNF: c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ p_576 ∨ b^{288, 3}_2 c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ p_576 ∨ -b^{288, 3}_1 c b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ p_576 ∨ b^{288, 3}_0 c in DIMACS: 23363 23364 23365 576 23366 0 23363 23364 23365 576 -23367 0 23363 23364 23365 576 23368 0 c -1-1 --> -2 c ( b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ b^{288, 2}_0 ∧ -p_576) -> ( b^{288, 3}_2 ∧ b^{288, 3}_1 ∧ -b^{288, 3}_0) c in CNF: c -b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ p_576 ∨ b^{288, 3}_2 c -b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ p_576 ∨ b^{288, 3}_1 c -b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ p_576 ∨ -b^{288, 3}_0 c in DIMACS: -23363 23364 -23365 576 23366 0 -23363 23364 -23365 576 23367 0 -23363 23364 -23365 576 -23368 0 c -2-1 --> break c ( b^{288, 2}_2 ∧ b^{288, 2}_1 ∧ -b^{288, 2}_0 ∧ -p_576) -> break c in CNF: c -b^{288, 2}_2 ∨ -b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ p_576 ∨ break c in DIMACS: -23363 -23364 23365 576 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{288, 2}_2 ∧ -b^{288, 2}_1 ∧ -b^{288, 2}_0 ∧ true) c in CNF: c -b^{288, 2}_2 ∨ b^{288, 2}_1 ∨ b^{288, 2}_0 ∨ false c in DIMACS: -23363 23364 23365 0 c 3 does not represent an automaton state. c -(-b^{288, 2}_2 ∧ b^{288, 2}_1 ∧ b^{288, 2}_0 ∧ true) c in CNF: c b^{288, 2}_2 ∨ -b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ false c in DIMACS: 23363 -23364 -23365 0 c -3 does not represent an automaton state. c -( b^{288, 2}_2 ∧ b^{288, 2}_1 ∧ b^{288, 2}_0 ∧ true) c in CNF: c -b^{288, 2}_2 ∨ -b^{288, 2}_1 ∨ -b^{288, 2}_0 ∨ false c in DIMACS: -23363 -23364 -23365 0 c i = 3 c -2+1 --> -1 c ( b^{288, 3}_2 ∧ b^{288, 3}_1 ∧ -b^{288, 3}_0 ∧ p_864) -> ( b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ b^{288, 4}_0) c in CNF: c -b^{288, 3}_2 ∨ -b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ -p_864 ∨ b^{288, 4}_2 c -b^{288, 3}_2 ∨ -b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ -p_864 ∨ -b^{288, 4}_1 c -b^{288, 3}_2 ∨ -b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ -p_864 ∨ b^{288, 4}_0 c in DIMACS: -23366 -23367 23368 -864 23369 0 -23366 -23367 23368 -864 -23370 0 -23366 -23367 23368 -864 23371 0 c -1+1 --> 0 c ( b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ b^{288, 3}_0 ∧ p_864) -> (-b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ -b^{288, 4}_0) c in CNF: c -b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ -p_864 ∨ -b^{288, 4}_2 c -b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ -p_864 ∨ -b^{288, 4}_1 c -b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ -p_864 ∨ -b^{288, 4}_0 c in DIMACS: -23366 23367 -23368 -864 -23369 0 -23366 23367 -23368 -864 -23370 0 -23366 23367 -23368 -864 -23371 0 c 0+1 --> 1 c (-b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ -b^{288, 3}_0 ∧ p_864) -> (-b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ b^{288, 4}_0) c in CNF: c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ -p_864 ∨ -b^{288, 4}_2 c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ -p_864 ∨ -b^{288, 4}_1 c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ -p_864 ∨ b^{288, 4}_0 c in DIMACS: 23366 23367 23368 -864 -23369 0 23366 23367 23368 -864 -23370 0 23366 23367 23368 -864 23371 0 c 1+1 --> 2 c (-b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ b^{288, 3}_0 ∧ p_864) -> (-b^{288, 4}_2 ∧ b^{288, 4}_1 ∧ -b^{288, 4}_0) c in CNF: c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ -p_864 ∨ -b^{288, 4}_2 c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ -p_864 ∨ b^{288, 4}_1 c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ -p_864 ∨ -b^{288, 4}_0 c in DIMACS: 23366 23367 -23368 -864 -23369 0 23366 23367 -23368 -864 23370 0 23366 23367 -23368 -864 -23371 0 c 2+1 --> break c (-b^{288, 3}_2 ∧ b^{288, 3}_1 ∧ -b^{288, 3}_0 ∧ p_864) -> break c in CNF: c b^{288, 3}_2 ∨ -b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ -p_864 ∨ break c in DIMACS: 23366 -23367 23368 -864 1162 0 c 2-1 --> 1 c (-b^{288, 3}_2 ∧ b^{288, 3}_1 ∧ -b^{288, 3}_0 ∧ -p_864) -> (-b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ b^{288, 4}_0) c in CNF: c b^{288, 3}_2 ∨ -b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ p_864 ∨ -b^{288, 4}_2 c b^{288, 3}_2 ∨ -b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ p_864 ∨ -b^{288, 4}_1 c b^{288, 3}_2 ∨ -b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ p_864 ∨ b^{288, 4}_0 c in DIMACS: 23366 -23367 23368 864 -23369 0 23366 -23367 23368 864 -23370 0 23366 -23367 23368 864 23371 0 c 1-1 --> 0 c (-b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ b^{288, 3}_0 ∧ -p_864) -> (-b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ -b^{288, 4}_0) c in CNF: c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ p_864 ∨ -b^{288, 4}_2 c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ p_864 ∨ -b^{288, 4}_1 c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ p_864 ∨ -b^{288, 4}_0 c in DIMACS: 23366 23367 -23368 864 -23369 0 23366 23367 -23368 864 -23370 0 23366 23367 -23368 864 -23371 0 c 0-1 --> -1 c (-b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ -b^{288, 3}_0 ∧ -p_864) -> ( b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ b^{288, 4}_0) c in CNF: c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ p_864 ∨ b^{288, 4}_2 c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ p_864 ∨ -b^{288, 4}_1 c b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ p_864 ∨ b^{288, 4}_0 c in DIMACS: 23366 23367 23368 864 23369 0 23366 23367 23368 864 -23370 0 23366 23367 23368 864 23371 0 c -1-1 --> -2 c ( b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ b^{288, 3}_0 ∧ -p_864) -> ( b^{288, 4}_2 ∧ b^{288, 4}_1 ∧ -b^{288, 4}_0) c in CNF: c -b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ p_864 ∨ b^{288, 4}_2 c -b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ p_864 ∨ b^{288, 4}_1 c -b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ p_864 ∨ -b^{288, 4}_0 c in DIMACS: -23366 23367 -23368 864 23369 0 -23366 23367 -23368 864 23370 0 -23366 23367 -23368 864 -23371 0 c -2-1 --> break c ( b^{288, 3}_2 ∧ b^{288, 3}_1 ∧ -b^{288, 3}_0 ∧ -p_864) -> break c in CNF: c -b^{288, 3}_2 ∨ -b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ p_864 ∨ break c in DIMACS: -23366 -23367 23368 864 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{288, 3}_2 ∧ -b^{288, 3}_1 ∧ -b^{288, 3}_0 ∧ true) c in CNF: c -b^{288, 3}_2 ∨ b^{288, 3}_1 ∨ b^{288, 3}_0 ∨ false c in DIMACS: -23366 23367 23368 0 c 3 does not represent an automaton state. c -(-b^{288, 3}_2 ∧ b^{288, 3}_1 ∧ b^{288, 3}_0 ∧ true) c in CNF: c b^{288, 3}_2 ∨ -b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ false c in DIMACS: 23366 -23367 -23368 0 c -3 does not represent an automaton state. c -( b^{288, 3}_2 ∧ b^{288, 3}_1 ∧ b^{288, 3}_0 ∧ true) c in CNF: c -b^{288, 3}_2 ∨ -b^{288, 3}_1 ∨ -b^{288, 3}_0 ∨ false c in DIMACS: -23366 -23367 -23368 0 c i = 4 c -2+1 --> -1 c ( b^{288, 4}_2 ∧ b^{288, 4}_1 ∧ -b^{288, 4}_0 ∧ p_1152) -> ( b^{288, 5}_2 ∧ -b^{288, 5}_1 ∧ b^{288, 5}_0) c in CNF: c -b^{288, 4}_2 ∨ -b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ -p_1152 ∨ b^{288, 5}_2 c -b^{288, 4}_2 ∨ -b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ -p_1152 ∨ -b^{288, 5}_1 c -b^{288, 4}_2 ∨ -b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ -p_1152 ∨ b^{288, 5}_0 c in DIMACS: -23369 -23370 23371 -1152 23372 0 -23369 -23370 23371 -1152 -23373 0 -23369 -23370 23371 -1152 23374 0 c -1+1 --> 0 c ( b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ b^{288, 4}_0 ∧ p_1152) -> (-b^{288, 5}_2 ∧ -b^{288, 5}_1 ∧ -b^{288, 5}_0) c in CNF: c -b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ -p_1152 ∨ -b^{288, 5}_2 c -b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ -p_1152 ∨ -b^{288, 5}_1 c -b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ -p_1152 ∨ -b^{288, 5}_0 c in DIMACS: -23369 23370 -23371 -1152 -23372 0 -23369 23370 -23371 -1152 -23373 0 -23369 23370 -23371 -1152 -23374 0 c 0+1 --> 1 c (-b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ -b^{288, 4}_0 ∧ p_1152) -> (-b^{288, 5}_2 ∧ -b^{288, 5}_1 ∧ b^{288, 5}_0) c in CNF: c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ -p_1152 ∨ -b^{288, 5}_2 c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ -p_1152 ∨ -b^{288, 5}_1 c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ -p_1152 ∨ b^{288, 5}_0 c in DIMACS: 23369 23370 23371 -1152 -23372 0 23369 23370 23371 -1152 -23373 0 23369 23370 23371 -1152 23374 0 c 1+1 --> 2 c (-b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ b^{288, 4}_0 ∧ p_1152) -> (-b^{288, 5}_2 ∧ b^{288, 5}_1 ∧ -b^{288, 5}_0) c in CNF: c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ -p_1152 ∨ -b^{288, 5}_2 c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ -p_1152 ∨ b^{288, 5}_1 c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ -p_1152 ∨ -b^{288, 5}_0 c in DIMACS: 23369 23370 -23371 -1152 -23372 0 23369 23370 -23371 -1152 23373 0 23369 23370 -23371 -1152 -23374 0 c 2+1 --> break c (-b^{288, 4}_2 ∧ b^{288, 4}_1 ∧ -b^{288, 4}_0 ∧ p_1152) -> break c in CNF: c b^{288, 4}_2 ∨ -b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ -p_1152 ∨ break c in DIMACS: 23369 -23370 23371 -1152 1162 0 c 2-1 --> 1 c (-b^{288, 4}_2 ∧ b^{288, 4}_1 ∧ -b^{288, 4}_0 ∧ -p_1152) -> (-b^{288, 5}_2 ∧ -b^{288, 5}_1 ∧ b^{288, 5}_0) c in CNF: c b^{288, 4}_2 ∨ -b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ p_1152 ∨ -b^{288, 5}_2 c b^{288, 4}_2 ∨ -b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ p_1152 ∨ -b^{288, 5}_1 c b^{288, 4}_2 ∨ -b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ p_1152 ∨ b^{288, 5}_0 c in DIMACS: 23369 -23370 23371 1152 -23372 0 23369 -23370 23371 1152 -23373 0 23369 -23370 23371 1152 23374 0 c 1-1 --> 0 c (-b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ b^{288, 4}_0 ∧ -p_1152) -> (-b^{288, 5}_2 ∧ -b^{288, 5}_1 ∧ -b^{288, 5}_0) c in CNF: c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ p_1152 ∨ -b^{288, 5}_2 c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ p_1152 ∨ -b^{288, 5}_1 c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ p_1152 ∨ -b^{288, 5}_0 c in DIMACS: 23369 23370 -23371 1152 -23372 0 23369 23370 -23371 1152 -23373 0 23369 23370 -23371 1152 -23374 0 c 0-1 --> -1 c (-b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ -b^{288, 4}_0 ∧ -p_1152) -> ( b^{288, 5}_2 ∧ -b^{288, 5}_1 ∧ b^{288, 5}_0) c in CNF: c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ p_1152 ∨ b^{288, 5}_2 c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ p_1152 ∨ -b^{288, 5}_1 c b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ p_1152 ∨ b^{288, 5}_0 c in DIMACS: 23369 23370 23371 1152 23372 0 23369 23370 23371 1152 -23373 0 23369 23370 23371 1152 23374 0 c -1-1 --> -2 c ( b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ b^{288, 4}_0 ∧ -p_1152) -> ( b^{288, 5}_2 ∧ b^{288, 5}_1 ∧ -b^{288, 5}_0) c in CNF: c -b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ p_1152 ∨ b^{288, 5}_2 c -b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ p_1152 ∨ b^{288, 5}_1 c -b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ p_1152 ∨ -b^{288, 5}_0 c in DIMACS: -23369 23370 -23371 1152 23372 0 -23369 23370 -23371 1152 23373 0 -23369 23370 -23371 1152 -23374 0 c -2-1 --> break c ( b^{288, 4}_2 ∧ b^{288, 4}_1 ∧ -b^{288, 4}_0 ∧ -p_1152) -> break c in CNF: c -b^{288, 4}_2 ∨ -b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ p_1152 ∨ break c in DIMACS: -23369 -23370 23371 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{288, 4}_2 ∧ -b^{288, 4}_1 ∧ -b^{288, 4}_0 ∧ true) c in CNF: c -b^{288, 4}_2 ∨ b^{288, 4}_1 ∨ b^{288, 4}_0 ∨ false c in DIMACS: -23369 23370 23371 0 c 3 does not represent an automaton state. c -(-b^{288, 4}_2 ∧ b^{288, 4}_1 ∧ b^{288, 4}_0 ∧ true) c in CNF: c b^{288, 4}_2 ∨ -b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ false c in DIMACS: 23369 -23370 -23371 0 c -3 does not represent an automaton state. c -( b^{288, 4}_2 ∧ b^{288, 4}_1 ∧ b^{288, 4}_0 ∧ true) c in CNF: c -b^{288, 4}_2 ∨ -b^{288, 4}_1 ∨ -b^{288, 4}_0 ∨ false c in DIMACS: -23369 -23370 -23371 0 c INIT for k = 289 c -b^{289, 1}_2 c -b^{289, 1}_1 c -b^{289, 1}_0 c in DIMACS: -23375 0 -23376 0 -23377 0 c Transitions for k = 289 c i = 1 c -2+1 --> -1 c ( b^{289, 1}_2 ∧ b^{289, 1}_1 ∧ -b^{289, 1}_0 ∧ p_289) -> ( b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ b^{289, 2}_0) c in CNF: c -b^{289, 1}_2 ∨ -b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ -p_289 ∨ b^{289, 2}_2 c -b^{289, 1}_2 ∨ -b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ -p_289 ∨ -b^{289, 2}_1 c -b^{289, 1}_2 ∨ -b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ -p_289 ∨ b^{289, 2}_0 c in DIMACS: -23375 -23376 23377 -289 23378 0 -23375 -23376 23377 -289 -23379 0 -23375 -23376 23377 -289 23380 0 c -1+1 --> 0 c ( b^{289, 1}_2 ∧ -b^{289, 1}_1 ∧ b^{289, 1}_0 ∧ p_289) -> (-b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ -b^{289, 2}_0) c in CNF: c -b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ -p_289 ∨ -b^{289, 2}_2 c -b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ -p_289 ∨ -b^{289, 2}_1 c -b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ -p_289 ∨ -b^{289, 2}_0 c in DIMACS: -23375 23376 -23377 -289 -23378 0 -23375 23376 -23377 -289 -23379 0 -23375 23376 -23377 -289 -23380 0 c 0+1 --> 1 c (-b^{289, 1}_2 ∧ -b^{289, 1}_1 ∧ -b^{289, 1}_0 ∧ p_289) -> (-b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ b^{289, 2}_0) c in CNF: c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ -p_289 ∨ -b^{289, 2}_2 c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ -p_289 ∨ -b^{289, 2}_1 c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ -p_289 ∨ b^{289, 2}_0 c in DIMACS: 23375 23376 23377 -289 -23378 0 23375 23376 23377 -289 -23379 0 23375 23376 23377 -289 23380 0 c 1+1 --> 2 c (-b^{289, 1}_2 ∧ -b^{289, 1}_1 ∧ b^{289, 1}_0 ∧ p_289) -> (-b^{289, 2}_2 ∧ b^{289, 2}_1 ∧ -b^{289, 2}_0) c in CNF: c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ -p_289 ∨ -b^{289, 2}_2 c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ -p_289 ∨ b^{289, 2}_1 c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ -p_289 ∨ -b^{289, 2}_0 c in DIMACS: 23375 23376 -23377 -289 -23378 0 23375 23376 -23377 -289 23379 0 23375 23376 -23377 -289 -23380 0 c 2+1 --> break c (-b^{289, 1}_2 ∧ b^{289, 1}_1 ∧ -b^{289, 1}_0 ∧ p_289) -> break c in CNF: c b^{289, 1}_2 ∨ -b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ -p_289 ∨ break c in DIMACS: 23375 -23376 23377 -289 1162 0 c 2-1 --> 1 c (-b^{289, 1}_2 ∧ b^{289, 1}_1 ∧ -b^{289, 1}_0 ∧ -p_289) -> (-b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ b^{289, 2}_0) c in CNF: c b^{289, 1}_2 ∨ -b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ p_289 ∨ -b^{289, 2}_2 c b^{289, 1}_2 ∨ -b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ p_289 ∨ -b^{289, 2}_1 c b^{289, 1}_2 ∨ -b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ p_289 ∨ b^{289, 2}_0 c in DIMACS: 23375 -23376 23377 289 -23378 0 23375 -23376 23377 289 -23379 0 23375 -23376 23377 289 23380 0 c 1-1 --> 0 c (-b^{289, 1}_2 ∧ -b^{289, 1}_1 ∧ b^{289, 1}_0 ∧ -p_289) -> (-b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ -b^{289, 2}_0) c in CNF: c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ p_289 ∨ -b^{289, 2}_2 c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ p_289 ∨ -b^{289, 2}_1 c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ p_289 ∨ -b^{289, 2}_0 c in DIMACS: 23375 23376 -23377 289 -23378 0 23375 23376 -23377 289 -23379 0 23375 23376 -23377 289 -23380 0 c 0-1 --> -1 c (-b^{289, 1}_2 ∧ -b^{289, 1}_1 ∧ -b^{289, 1}_0 ∧ -p_289) -> ( b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ b^{289, 2}_0) c in CNF: c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ p_289 ∨ b^{289, 2}_2 c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ p_289 ∨ -b^{289, 2}_1 c b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ p_289 ∨ b^{289, 2}_0 c in DIMACS: 23375 23376 23377 289 23378 0 23375 23376 23377 289 -23379 0 23375 23376 23377 289 23380 0 c -1-1 --> -2 c ( b^{289, 1}_2 ∧ -b^{289, 1}_1 ∧ b^{289, 1}_0 ∧ -p_289) -> ( b^{289, 2}_2 ∧ b^{289, 2}_1 ∧ -b^{289, 2}_0) c in CNF: c -b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ p_289 ∨ b^{289, 2}_2 c -b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ p_289 ∨ b^{289, 2}_1 c -b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ p_289 ∨ -b^{289, 2}_0 c in DIMACS: -23375 23376 -23377 289 23378 0 -23375 23376 -23377 289 23379 0 -23375 23376 -23377 289 -23380 0 c -2-1 --> break c ( b^{289, 1}_2 ∧ b^{289, 1}_1 ∧ -b^{289, 1}_0 ∧ -p_289) -> break c in CNF: c -b^{289, 1}_2 ∨ -b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ p_289 ∨ break c in DIMACS: -23375 -23376 23377 289 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{289, 1}_2 ∧ -b^{289, 1}_1 ∧ -b^{289, 1}_0 ∧ true) c in CNF: c -b^{289, 1}_2 ∨ b^{289, 1}_1 ∨ b^{289, 1}_0 ∨ false c in DIMACS: -23375 23376 23377 0 c 3 does not represent an automaton state. c -(-b^{289, 1}_2 ∧ b^{289, 1}_1 ∧ b^{289, 1}_0 ∧ true) c in CNF: c b^{289, 1}_2 ∨ -b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ false c in DIMACS: 23375 -23376 -23377 0 c -3 does not represent an automaton state. c -( b^{289, 1}_2 ∧ b^{289, 1}_1 ∧ b^{289, 1}_0 ∧ true) c in CNF: c -b^{289, 1}_2 ∨ -b^{289, 1}_1 ∨ -b^{289, 1}_0 ∨ false c in DIMACS: -23375 -23376 -23377 0 c i = 2 c -2+1 --> -1 c ( b^{289, 2}_2 ∧ b^{289, 2}_1 ∧ -b^{289, 2}_0 ∧ p_578) -> ( b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ b^{289, 3}_0) c in CNF: c -b^{289, 2}_2 ∨ -b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ -p_578 ∨ b^{289, 3}_2 c -b^{289, 2}_2 ∨ -b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ -p_578 ∨ -b^{289, 3}_1 c -b^{289, 2}_2 ∨ -b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ -p_578 ∨ b^{289, 3}_0 c in DIMACS: -23378 -23379 23380 -578 23381 0 -23378 -23379 23380 -578 -23382 0 -23378 -23379 23380 -578 23383 0 c -1+1 --> 0 c ( b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ b^{289, 2}_0 ∧ p_578) -> (-b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ -b^{289, 3}_0) c in CNF: c -b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ -p_578 ∨ -b^{289, 3}_2 c -b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ -p_578 ∨ -b^{289, 3}_1 c -b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ -p_578 ∨ -b^{289, 3}_0 c in DIMACS: -23378 23379 -23380 -578 -23381 0 -23378 23379 -23380 -578 -23382 0 -23378 23379 -23380 -578 -23383 0 c 0+1 --> 1 c (-b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ -b^{289, 2}_0 ∧ p_578) -> (-b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ b^{289, 3}_0) c in CNF: c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ -p_578 ∨ -b^{289, 3}_2 c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ -p_578 ∨ -b^{289, 3}_1 c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ -p_578 ∨ b^{289, 3}_0 c in DIMACS: 23378 23379 23380 -578 -23381 0 23378 23379 23380 -578 -23382 0 23378 23379 23380 -578 23383 0 c 1+1 --> 2 c (-b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ b^{289, 2}_0 ∧ p_578) -> (-b^{289, 3}_2 ∧ b^{289, 3}_1 ∧ -b^{289, 3}_0) c in CNF: c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ -p_578 ∨ -b^{289, 3}_2 c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ -p_578 ∨ b^{289, 3}_1 c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ -p_578 ∨ -b^{289, 3}_0 c in DIMACS: 23378 23379 -23380 -578 -23381 0 23378 23379 -23380 -578 23382 0 23378 23379 -23380 -578 -23383 0 c 2+1 --> break c (-b^{289, 2}_2 ∧ b^{289, 2}_1 ∧ -b^{289, 2}_0 ∧ p_578) -> break c in CNF: c b^{289, 2}_2 ∨ -b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ -p_578 ∨ break c in DIMACS: 23378 -23379 23380 -578 1162 0 c 2-1 --> 1 c (-b^{289, 2}_2 ∧ b^{289, 2}_1 ∧ -b^{289, 2}_0 ∧ -p_578) -> (-b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ b^{289, 3}_0) c in CNF: c b^{289, 2}_2 ∨ -b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ p_578 ∨ -b^{289, 3}_2 c b^{289, 2}_2 ∨ -b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ p_578 ∨ -b^{289, 3}_1 c b^{289, 2}_2 ∨ -b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ p_578 ∨ b^{289, 3}_0 c in DIMACS: 23378 -23379 23380 578 -23381 0 23378 -23379 23380 578 -23382 0 23378 -23379 23380 578 23383 0 c 1-1 --> 0 c (-b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ b^{289, 2}_0 ∧ -p_578) -> (-b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ -b^{289, 3}_0) c in CNF: c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ p_578 ∨ -b^{289, 3}_2 c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ p_578 ∨ -b^{289, 3}_1 c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ p_578 ∨ -b^{289, 3}_0 c in DIMACS: 23378 23379 -23380 578 -23381 0 23378 23379 -23380 578 -23382 0 23378 23379 -23380 578 -23383 0 c 0-1 --> -1 c (-b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ -b^{289, 2}_0 ∧ -p_578) -> ( b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ b^{289, 3}_0) c in CNF: c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ p_578 ∨ b^{289, 3}_2 c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ p_578 ∨ -b^{289, 3}_1 c b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ p_578 ∨ b^{289, 3}_0 c in DIMACS: 23378 23379 23380 578 23381 0 23378 23379 23380 578 -23382 0 23378 23379 23380 578 23383 0 c -1-1 --> -2 c ( b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ b^{289, 2}_0 ∧ -p_578) -> ( b^{289, 3}_2 ∧ b^{289, 3}_1 ∧ -b^{289, 3}_0) c in CNF: c -b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ p_578 ∨ b^{289, 3}_2 c -b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ p_578 ∨ b^{289, 3}_1 c -b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ p_578 ∨ -b^{289, 3}_0 c in DIMACS: -23378 23379 -23380 578 23381 0 -23378 23379 -23380 578 23382 0 -23378 23379 -23380 578 -23383 0 c -2-1 --> break c ( b^{289, 2}_2 ∧ b^{289, 2}_1 ∧ -b^{289, 2}_0 ∧ -p_578) -> break c in CNF: c -b^{289, 2}_2 ∨ -b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ p_578 ∨ break c in DIMACS: -23378 -23379 23380 578 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{289, 2}_2 ∧ -b^{289, 2}_1 ∧ -b^{289, 2}_0 ∧ true) c in CNF: c -b^{289, 2}_2 ∨ b^{289, 2}_1 ∨ b^{289, 2}_0 ∨ false c in DIMACS: -23378 23379 23380 0 c 3 does not represent an automaton state. c -(-b^{289, 2}_2 ∧ b^{289, 2}_1 ∧ b^{289, 2}_0 ∧ true) c in CNF: c b^{289, 2}_2 ∨ -b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ false c in DIMACS: 23378 -23379 -23380 0 c -3 does not represent an automaton state. c -( b^{289, 2}_2 ∧ b^{289, 2}_1 ∧ b^{289, 2}_0 ∧ true) c in CNF: c -b^{289, 2}_2 ∨ -b^{289, 2}_1 ∨ -b^{289, 2}_0 ∨ false c in DIMACS: -23378 -23379 -23380 0 c i = 3 c -2+1 --> -1 c ( b^{289, 3}_2 ∧ b^{289, 3}_1 ∧ -b^{289, 3}_0 ∧ p_867) -> ( b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ b^{289, 4}_0) c in CNF: c -b^{289, 3}_2 ∨ -b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ -p_867 ∨ b^{289, 4}_2 c -b^{289, 3}_2 ∨ -b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ -p_867 ∨ -b^{289, 4}_1 c -b^{289, 3}_2 ∨ -b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ -p_867 ∨ b^{289, 4}_0 c in DIMACS: -23381 -23382 23383 -867 23384 0 -23381 -23382 23383 -867 -23385 0 -23381 -23382 23383 -867 23386 0 c -1+1 --> 0 c ( b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ b^{289, 3}_0 ∧ p_867) -> (-b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ -b^{289, 4}_0) c in CNF: c -b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ -p_867 ∨ -b^{289, 4}_2 c -b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ -p_867 ∨ -b^{289, 4}_1 c -b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ -p_867 ∨ -b^{289, 4}_0 c in DIMACS: -23381 23382 -23383 -867 -23384 0 -23381 23382 -23383 -867 -23385 0 -23381 23382 -23383 -867 -23386 0 c 0+1 --> 1 c (-b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ -b^{289, 3}_0 ∧ p_867) -> (-b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ b^{289, 4}_0) c in CNF: c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ -p_867 ∨ -b^{289, 4}_2 c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ -p_867 ∨ -b^{289, 4}_1 c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ -p_867 ∨ b^{289, 4}_0 c in DIMACS: 23381 23382 23383 -867 -23384 0 23381 23382 23383 -867 -23385 0 23381 23382 23383 -867 23386 0 c 1+1 --> 2 c (-b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ b^{289, 3}_0 ∧ p_867) -> (-b^{289, 4}_2 ∧ b^{289, 4}_1 ∧ -b^{289, 4}_0) c in CNF: c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ -p_867 ∨ -b^{289, 4}_2 c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ -p_867 ∨ b^{289, 4}_1 c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ -p_867 ∨ -b^{289, 4}_0 c in DIMACS: 23381 23382 -23383 -867 -23384 0 23381 23382 -23383 -867 23385 0 23381 23382 -23383 -867 -23386 0 c 2+1 --> break c (-b^{289, 3}_2 ∧ b^{289, 3}_1 ∧ -b^{289, 3}_0 ∧ p_867) -> break c in CNF: c b^{289, 3}_2 ∨ -b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ -p_867 ∨ break c in DIMACS: 23381 -23382 23383 -867 1162 0 c 2-1 --> 1 c (-b^{289, 3}_2 ∧ b^{289, 3}_1 ∧ -b^{289, 3}_0 ∧ -p_867) -> (-b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ b^{289, 4}_0) c in CNF: c b^{289, 3}_2 ∨ -b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ p_867 ∨ -b^{289, 4}_2 c b^{289, 3}_2 ∨ -b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ p_867 ∨ -b^{289, 4}_1 c b^{289, 3}_2 ∨ -b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ p_867 ∨ b^{289, 4}_0 c in DIMACS: 23381 -23382 23383 867 -23384 0 23381 -23382 23383 867 -23385 0 23381 -23382 23383 867 23386 0 c 1-1 --> 0 c (-b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ b^{289, 3}_0 ∧ -p_867) -> (-b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ -b^{289, 4}_0) c in CNF: c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ p_867 ∨ -b^{289, 4}_2 c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ p_867 ∨ -b^{289, 4}_1 c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ p_867 ∨ -b^{289, 4}_0 c in DIMACS: 23381 23382 -23383 867 -23384 0 23381 23382 -23383 867 -23385 0 23381 23382 -23383 867 -23386 0 c 0-1 --> -1 c (-b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ -b^{289, 3}_0 ∧ -p_867) -> ( b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ b^{289, 4}_0) c in CNF: c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ p_867 ∨ b^{289, 4}_2 c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ p_867 ∨ -b^{289, 4}_1 c b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ p_867 ∨ b^{289, 4}_0 c in DIMACS: 23381 23382 23383 867 23384 0 23381 23382 23383 867 -23385 0 23381 23382 23383 867 23386 0 c -1-1 --> -2 c ( b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ b^{289, 3}_0 ∧ -p_867) -> ( b^{289, 4}_2 ∧ b^{289, 4}_1 ∧ -b^{289, 4}_0) c in CNF: c -b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ p_867 ∨ b^{289, 4}_2 c -b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ p_867 ∨ b^{289, 4}_1 c -b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ p_867 ∨ -b^{289, 4}_0 c in DIMACS: -23381 23382 -23383 867 23384 0 -23381 23382 -23383 867 23385 0 -23381 23382 -23383 867 -23386 0 c -2-1 --> break c ( b^{289, 3}_2 ∧ b^{289, 3}_1 ∧ -b^{289, 3}_0 ∧ -p_867) -> break c in CNF: c -b^{289, 3}_2 ∨ -b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ p_867 ∨ break c in DIMACS: -23381 -23382 23383 867 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{289, 3}_2 ∧ -b^{289, 3}_1 ∧ -b^{289, 3}_0 ∧ true) c in CNF: c -b^{289, 3}_2 ∨ b^{289, 3}_1 ∨ b^{289, 3}_0 ∨ false c in DIMACS: -23381 23382 23383 0 c 3 does not represent an automaton state. c -(-b^{289, 3}_2 ∧ b^{289, 3}_1 ∧ b^{289, 3}_0 ∧ true) c in CNF: c b^{289, 3}_2 ∨ -b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ false c in DIMACS: 23381 -23382 -23383 0 c -3 does not represent an automaton state. c -( b^{289, 3}_2 ∧ b^{289, 3}_1 ∧ b^{289, 3}_0 ∧ true) c in CNF: c -b^{289, 3}_2 ∨ -b^{289, 3}_1 ∨ -b^{289, 3}_0 ∨ false c in DIMACS: -23381 -23382 -23383 0 c i = 4 c -2+1 --> -1 c ( b^{289, 4}_2 ∧ b^{289, 4}_1 ∧ -b^{289, 4}_0 ∧ p_1156) -> ( b^{289, 5}_2 ∧ -b^{289, 5}_1 ∧ b^{289, 5}_0) c in CNF: c -b^{289, 4}_2 ∨ -b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ -p_1156 ∨ b^{289, 5}_2 c -b^{289, 4}_2 ∨ -b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ -p_1156 ∨ -b^{289, 5}_1 c -b^{289, 4}_2 ∨ -b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ -p_1156 ∨ b^{289, 5}_0 c in DIMACS: -23384 -23385 23386 -1156 23387 0 -23384 -23385 23386 -1156 -23388 0 -23384 -23385 23386 -1156 23389 0 c -1+1 --> 0 c ( b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ b^{289, 4}_0 ∧ p_1156) -> (-b^{289, 5}_2 ∧ -b^{289, 5}_1 ∧ -b^{289, 5}_0) c in CNF: c -b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ -p_1156 ∨ -b^{289, 5}_2 c -b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ -p_1156 ∨ -b^{289, 5}_1 c -b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ -p_1156 ∨ -b^{289, 5}_0 c in DIMACS: -23384 23385 -23386 -1156 -23387 0 -23384 23385 -23386 -1156 -23388 0 -23384 23385 -23386 -1156 -23389 0 c 0+1 --> 1 c (-b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ -b^{289, 4}_0 ∧ p_1156) -> (-b^{289, 5}_2 ∧ -b^{289, 5}_1 ∧ b^{289, 5}_0) c in CNF: c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ -p_1156 ∨ -b^{289, 5}_2 c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ -p_1156 ∨ -b^{289, 5}_1 c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ -p_1156 ∨ b^{289, 5}_0 c in DIMACS: 23384 23385 23386 -1156 -23387 0 23384 23385 23386 -1156 -23388 0 23384 23385 23386 -1156 23389 0 c 1+1 --> 2 c (-b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ b^{289, 4}_0 ∧ p_1156) -> (-b^{289, 5}_2 ∧ b^{289, 5}_1 ∧ -b^{289, 5}_0) c in CNF: c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ -p_1156 ∨ -b^{289, 5}_2 c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ -p_1156 ∨ b^{289, 5}_1 c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ -p_1156 ∨ -b^{289, 5}_0 c in DIMACS: 23384 23385 -23386 -1156 -23387 0 23384 23385 -23386 -1156 23388 0 23384 23385 -23386 -1156 -23389 0 c 2+1 --> break c (-b^{289, 4}_2 ∧ b^{289, 4}_1 ∧ -b^{289, 4}_0 ∧ p_1156) -> break c in CNF: c b^{289, 4}_2 ∨ -b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ -p_1156 ∨ break c in DIMACS: 23384 -23385 23386 -1156 1162 0 c 2-1 --> 1 c (-b^{289, 4}_2 ∧ b^{289, 4}_1 ∧ -b^{289, 4}_0 ∧ -p_1156) -> (-b^{289, 5}_2 ∧ -b^{289, 5}_1 ∧ b^{289, 5}_0) c in CNF: c b^{289, 4}_2 ∨ -b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ p_1156 ∨ -b^{289, 5}_2 c b^{289, 4}_2 ∨ -b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ p_1156 ∨ -b^{289, 5}_1 c b^{289, 4}_2 ∨ -b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ p_1156 ∨ b^{289, 5}_0 c in DIMACS: 23384 -23385 23386 1156 -23387 0 23384 -23385 23386 1156 -23388 0 23384 -23385 23386 1156 23389 0 c 1-1 --> 0 c (-b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ b^{289, 4}_0 ∧ -p_1156) -> (-b^{289, 5}_2 ∧ -b^{289, 5}_1 ∧ -b^{289, 5}_0) c in CNF: c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ p_1156 ∨ -b^{289, 5}_2 c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ p_1156 ∨ -b^{289, 5}_1 c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ p_1156 ∨ -b^{289, 5}_0 c in DIMACS: 23384 23385 -23386 1156 -23387 0 23384 23385 -23386 1156 -23388 0 23384 23385 -23386 1156 -23389 0 c 0-1 --> -1 c (-b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ -b^{289, 4}_0 ∧ -p_1156) -> ( b^{289, 5}_2 ∧ -b^{289, 5}_1 ∧ b^{289, 5}_0) c in CNF: c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ p_1156 ∨ b^{289, 5}_2 c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ p_1156 ∨ -b^{289, 5}_1 c b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ p_1156 ∨ b^{289, 5}_0 c in DIMACS: 23384 23385 23386 1156 23387 0 23384 23385 23386 1156 -23388 0 23384 23385 23386 1156 23389 0 c -1-1 --> -2 c ( b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ b^{289, 4}_0 ∧ -p_1156) -> ( b^{289, 5}_2 ∧ b^{289, 5}_1 ∧ -b^{289, 5}_0) c in CNF: c -b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ p_1156 ∨ b^{289, 5}_2 c -b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ p_1156 ∨ b^{289, 5}_1 c -b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ p_1156 ∨ -b^{289, 5}_0 c in DIMACS: -23384 23385 -23386 1156 23387 0 -23384 23385 -23386 1156 23388 0 -23384 23385 -23386 1156 -23389 0 c -2-1 --> break c ( b^{289, 4}_2 ∧ b^{289, 4}_1 ∧ -b^{289, 4}_0 ∧ -p_1156) -> break c in CNF: c -b^{289, 4}_2 ∨ -b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ p_1156 ∨ break c in DIMACS: -23384 -23385 23386 1156 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{289, 4}_2 ∧ -b^{289, 4}_1 ∧ -b^{289, 4}_0 ∧ true) c in CNF: c -b^{289, 4}_2 ∨ b^{289, 4}_1 ∨ b^{289, 4}_0 ∨ false c in DIMACS: -23384 23385 23386 0 c 3 does not represent an automaton state. c -(-b^{289, 4}_2 ∧ b^{289, 4}_1 ∧ b^{289, 4}_0 ∧ true) c in CNF: c b^{289, 4}_2 ∨ -b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ false c in DIMACS: 23384 -23385 -23386 0 c -3 does not represent an automaton state. c -( b^{289, 4}_2 ∧ b^{289, 4}_1 ∧ b^{289, 4}_0 ∧ true) c in CNF: c -b^{289, 4}_2 ∨ -b^{289, 4}_1 ∨ -b^{289, 4}_0 ∨ false c in DIMACS: -23384 -23385 -23386 0 c INIT for k = 290 c -b^{290, 1}_2 c -b^{290, 1}_1 c -b^{290, 1}_0 c in DIMACS: -23390 0 -23391 0 -23392 0 c Transitions for k = 290 c i = 1 c -2+1 --> -1 c ( b^{290, 1}_2 ∧ b^{290, 1}_1 ∧ -b^{290, 1}_0 ∧ p_290) -> ( b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ b^{290, 2}_0) c in CNF: c -b^{290, 1}_2 ∨ -b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ -p_290 ∨ b^{290, 2}_2 c -b^{290, 1}_2 ∨ -b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ -p_290 ∨ -b^{290, 2}_1 c -b^{290, 1}_2 ∨ -b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ -p_290 ∨ b^{290, 2}_0 c in DIMACS: -23390 -23391 23392 -290 23393 0 -23390 -23391 23392 -290 -23394 0 -23390 -23391 23392 -290 23395 0 c -1+1 --> 0 c ( b^{290, 1}_2 ∧ -b^{290, 1}_1 ∧ b^{290, 1}_0 ∧ p_290) -> (-b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ -b^{290, 2}_0) c in CNF: c -b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ -p_290 ∨ -b^{290, 2}_2 c -b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ -p_290 ∨ -b^{290, 2}_1 c -b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ -p_290 ∨ -b^{290, 2}_0 c in DIMACS: -23390 23391 -23392 -290 -23393 0 -23390 23391 -23392 -290 -23394 0 -23390 23391 -23392 -290 -23395 0 c 0+1 --> 1 c (-b^{290, 1}_2 ∧ -b^{290, 1}_1 ∧ -b^{290, 1}_0 ∧ p_290) -> (-b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ b^{290, 2}_0) c in CNF: c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ -p_290 ∨ -b^{290, 2}_2 c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ -p_290 ∨ -b^{290, 2}_1 c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ -p_290 ∨ b^{290, 2}_0 c in DIMACS: 23390 23391 23392 -290 -23393 0 23390 23391 23392 -290 -23394 0 23390 23391 23392 -290 23395 0 c 1+1 --> 2 c (-b^{290, 1}_2 ∧ -b^{290, 1}_1 ∧ b^{290, 1}_0 ∧ p_290) -> (-b^{290, 2}_2 ∧ b^{290, 2}_1 ∧ -b^{290, 2}_0) c in CNF: c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ -p_290 ∨ -b^{290, 2}_2 c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ -p_290 ∨ b^{290, 2}_1 c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ -p_290 ∨ -b^{290, 2}_0 c in DIMACS: 23390 23391 -23392 -290 -23393 0 23390 23391 -23392 -290 23394 0 23390 23391 -23392 -290 -23395 0 c 2+1 --> break c (-b^{290, 1}_2 ∧ b^{290, 1}_1 ∧ -b^{290, 1}_0 ∧ p_290) -> break c in CNF: c b^{290, 1}_2 ∨ -b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ -p_290 ∨ break c in DIMACS: 23390 -23391 23392 -290 1162 0 c 2-1 --> 1 c (-b^{290, 1}_2 ∧ b^{290, 1}_1 ∧ -b^{290, 1}_0 ∧ -p_290) -> (-b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ b^{290, 2}_0) c in CNF: c b^{290, 1}_2 ∨ -b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ p_290 ∨ -b^{290, 2}_2 c b^{290, 1}_2 ∨ -b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ p_290 ∨ -b^{290, 2}_1 c b^{290, 1}_2 ∨ -b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ p_290 ∨ b^{290, 2}_0 c in DIMACS: 23390 -23391 23392 290 -23393 0 23390 -23391 23392 290 -23394 0 23390 -23391 23392 290 23395 0 c 1-1 --> 0 c (-b^{290, 1}_2 ∧ -b^{290, 1}_1 ∧ b^{290, 1}_0 ∧ -p_290) -> (-b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ -b^{290, 2}_0) c in CNF: c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ p_290 ∨ -b^{290, 2}_2 c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ p_290 ∨ -b^{290, 2}_1 c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ p_290 ∨ -b^{290, 2}_0 c in DIMACS: 23390 23391 -23392 290 -23393 0 23390 23391 -23392 290 -23394 0 23390 23391 -23392 290 -23395 0 c 0-1 --> -1 c (-b^{290, 1}_2 ∧ -b^{290, 1}_1 ∧ -b^{290, 1}_0 ∧ -p_290) -> ( b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ b^{290, 2}_0) c in CNF: c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ p_290 ∨ b^{290, 2}_2 c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ p_290 ∨ -b^{290, 2}_1 c b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ p_290 ∨ b^{290, 2}_0 c in DIMACS: 23390 23391 23392 290 23393 0 23390 23391 23392 290 -23394 0 23390 23391 23392 290 23395 0 c -1-1 --> -2 c ( b^{290, 1}_2 ∧ -b^{290, 1}_1 ∧ b^{290, 1}_0 ∧ -p_290) -> ( b^{290, 2}_2 ∧ b^{290, 2}_1 ∧ -b^{290, 2}_0) c in CNF: c -b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ p_290 ∨ b^{290, 2}_2 c -b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ p_290 ∨ b^{290, 2}_1 c -b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ p_290 ∨ -b^{290, 2}_0 c in DIMACS: -23390 23391 -23392 290 23393 0 -23390 23391 -23392 290 23394 0 -23390 23391 -23392 290 -23395 0 c -2-1 --> break c ( b^{290, 1}_2 ∧ b^{290, 1}_1 ∧ -b^{290, 1}_0 ∧ -p_290) -> break c in CNF: c -b^{290, 1}_2 ∨ -b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ p_290 ∨ break c in DIMACS: -23390 -23391 23392 290 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{290, 1}_2 ∧ -b^{290, 1}_1 ∧ -b^{290, 1}_0 ∧ true) c in CNF: c -b^{290, 1}_2 ∨ b^{290, 1}_1 ∨ b^{290, 1}_0 ∨ false c in DIMACS: -23390 23391 23392 0 c 3 does not represent an automaton state. c -(-b^{290, 1}_2 ∧ b^{290, 1}_1 ∧ b^{290, 1}_0 ∧ true) c in CNF: c b^{290, 1}_2 ∨ -b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ false c in DIMACS: 23390 -23391 -23392 0 c -3 does not represent an automaton state. c -( b^{290, 1}_2 ∧ b^{290, 1}_1 ∧ b^{290, 1}_0 ∧ true) c in CNF: c -b^{290, 1}_2 ∨ -b^{290, 1}_1 ∨ -b^{290, 1}_0 ∨ false c in DIMACS: -23390 -23391 -23392 0 c i = 2 c -2+1 --> -1 c ( b^{290, 2}_2 ∧ b^{290, 2}_1 ∧ -b^{290, 2}_0 ∧ p_580) -> ( b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ b^{290, 3}_0) c in CNF: c -b^{290, 2}_2 ∨ -b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ -p_580 ∨ b^{290, 3}_2 c -b^{290, 2}_2 ∨ -b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ -p_580 ∨ -b^{290, 3}_1 c -b^{290, 2}_2 ∨ -b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ -p_580 ∨ b^{290, 3}_0 c in DIMACS: -23393 -23394 23395 -580 23396 0 -23393 -23394 23395 -580 -23397 0 -23393 -23394 23395 -580 23398 0 c -1+1 --> 0 c ( b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ b^{290, 2}_0 ∧ p_580) -> (-b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ -b^{290, 3}_0) c in CNF: c -b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ -p_580 ∨ -b^{290, 3}_2 c -b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ -p_580 ∨ -b^{290, 3}_1 c -b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ -p_580 ∨ -b^{290, 3}_0 c in DIMACS: -23393 23394 -23395 -580 -23396 0 -23393 23394 -23395 -580 -23397 0 -23393 23394 -23395 -580 -23398 0 c 0+1 --> 1 c (-b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ -b^{290, 2}_0 ∧ p_580) -> (-b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ b^{290, 3}_0) c in CNF: c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ -p_580 ∨ -b^{290, 3}_2 c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ -p_580 ∨ -b^{290, 3}_1 c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ -p_580 ∨ b^{290, 3}_0 c in DIMACS: 23393 23394 23395 -580 -23396 0 23393 23394 23395 -580 -23397 0 23393 23394 23395 -580 23398 0 c 1+1 --> 2 c (-b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ b^{290, 2}_0 ∧ p_580) -> (-b^{290, 3}_2 ∧ b^{290, 3}_1 ∧ -b^{290, 3}_0) c in CNF: c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ -p_580 ∨ -b^{290, 3}_2 c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ -p_580 ∨ b^{290, 3}_1 c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ -p_580 ∨ -b^{290, 3}_0 c in DIMACS: 23393 23394 -23395 -580 -23396 0 23393 23394 -23395 -580 23397 0 23393 23394 -23395 -580 -23398 0 c 2+1 --> break c (-b^{290, 2}_2 ∧ b^{290, 2}_1 ∧ -b^{290, 2}_0 ∧ p_580) -> break c in CNF: c b^{290, 2}_2 ∨ -b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ -p_580 ∨ break c in DIMACS: 23393 -23394 23395 -580 1162 0 c 2-1 --> 1 c (-b^{290, 2}_2 ∧ b^{290, 2}_1 ∧ -b^{290, 2}_0 ∧ -p_580) -> (-b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ b^{290, 3}_0) c in CNF: c b^{290, 2}_2 ∨ -b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ p_580 ∨ -b^{290, 3}_2 c b^{290, 2}_2 ∨ -b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ p_580 ∨ -b^{290, 3}_1 c b^{290, 2}_2 ∨ -b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ p_580 ∨ b^{290, 3}_0 c in DIMACS: 23393 -23394 23395 580 -23396 0 23393 -23394 23395 580 -23397 0 23393 -23394 23395 580 23398 0 c 1-1 --> 0 c (-b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ b^{290, 2}_0 ∧ -p_580) -> (-b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ -b^{290, 3}_0) c in CNF: c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ p_580 ∨ -b^{290, 3}_2 c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ p_580 ∨ -b^{290, 3}_1 c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ p_580 ∨ -b^{290, 3}_0 c in DIMACS: 23393 23394 -23395 580 -23396 0 23393 23394 -23395 580 -23397 0 23393 23394 -23395 580 -23398 0 c 0-1 --> -1 c (-b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ -b^{290, 2}_0 ∧ -p_580) -> ( b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ b^{290, 3}_0) c in CNF: c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ p_580 ∨ b^{290, 3}_2 c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ p_580 ∨ -b^{290, 3}_1 c b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ p_580 ∨ b^{290, 3}_0 c in DIMACS: 23393 23394 23395 580 23396 0 23393 23394 23395 580 -23397 0 23393 23394 23395 580 23398 0 c -1-1 --> -2 c ( b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ b^{290, 2}_0 ∧ -p_580) -> ( b^{290, 3}_2 ∧ b^{290, 3}_1 ∧ -b^{290, 3}_0) c in CNF: c -b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ p_580 ∨ b^{290, 3}_2 c -b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ p_580 ∨ b^{290, 3}_1 c -b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ p_580 ∨ -b^{290, 3}_0 c in DIMACS: -23393 23394 -23395 580 23396 0 -23393 23394 -23395 580 23397 0 -23393 23394 -23395 580 -23398 0 c -2-1 --> break c ( b^{290, 2}_2 ∧ b^{290, 2}_1 ∧ -b^{290, 2}_0 ∧ -p_580) -> break c in CNF: c -b^{290, 2}_2 ∨ -b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ p_580 ∨ break c in DIMACS: -23393 -23394 23395 580 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{290, 2}_2 ∧ -b^{290, 2}_1 ∧ -b^{290, 2}_0 ∧ true) c in CNF: c -b^{290, 2}_2 ∨ b^{290, 2}_1 ∨ b^{290, 2}_0 ∨ false c in DIMACS: -23393 23394 23395 0 c 3 does not represent an automaton state. c -(-b^{290, 2}_2 ∧ b^{290, 2}_1 ∧ b^{290, 2}_0 ∧ true) c in CNF: c b^{290, 2}_2 ∨ -b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ false c in DIMACS: 23393 -23394 -23395 0 c -3 does not represent an automaton state. c -( b^{290, 2}_2 ∧ b^{290, 2}_1 ∧ b^{290, 2}_0 ∧ true) c in CNF: c -b^{290, 2}_2 ∨ -b^{290, 2}_1 ∨ -b^{290, 2}_0 ∨ false c in DIMACS: -23393 -23394 -23395 0 c i = 3 c -2+1 --> -1 c ( b^{290, 3}_2 ∧ b^{290, 3}_1 ∧ -b^{290, 3}_0 ∧ p_870) -> ( b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ b^{290, 4}_0) c in CNF: c -b^{290, 3}_2 ∨ -b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ -p_870 ∨ b^{290, 4}_2 c -b^{290, 3}_2 ∨ -b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ -p_870 ∨ -b^{290, 4}_1 c -b^{290, 3}_2 ∨ -b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ -p_870 ∨ b^{290, 4}_0 c in DIMACS: -23396 -23397 23398 -870 23399 0 -23396 -23397 23398 -870 -23400 0 -23396 -23397 23398 -870 23401 0 c -1+1 --> 0 c ( b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ b^{290, 3}_0 ∧ p_870) -> (-b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ -b^{290, 4}_0) c in CNF: c -b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ -p_870 ∨ -b^{290, 4}_2 c -b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ -p_870 ∨ -b^{290, 4}_1 c -b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ -p_870 ∨ -b^{290, 4}_0 c in DIMACS: -23396 23397 -23398 -870 -23399 0 -23396 23397 -23398 -870 -23400 0 -23396 23397 -23398 -870 -23401 0 c 0+1 --> 1 c (-b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ -b^{290, 3}_0 ∧ p_870) -> (-b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ b^{290, 4}_0) c in CNF: c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ -p_870 ∨ -b^{290, 4}_2 c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ -p_870 ∨ -b^{290, 4}_1 c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ -p_870 ∨ b^{290, 4}_0 c in DIMACS: 23396 23397 23398 -870 -23399 0 23396 23397 23398 -870 -23400 0 23396 23397 23398 -870 23401 0 c 1+1 --> 2 c (-b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ b^{290, 3}_0 ∧ p_870) -> (-b^{290, 4}_2 ∧ b^{290, 4}_1 ∧ -b^{290, 4}_0) c in CNF: c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ -p_870 ∨ -b^{290, 4}_2 c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ -p_870 ∨ b^{290, 4}_1 c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ -p_870 ∨ -b^{290, 4}_0 c in DIMACS: 23396 23397 -23398 -870 -23399 0 23396 23397 -23398 -870 23400 0 23396 23397 -23398 -870 -23401 0 c 2+1 --> break c (-b^{290, 3}_2 ∧ b^{290, 3}_1 ∧ -b^{290, 3}_0 ∧ p_870) -> break c in CNF: c b^{290, 3}_2 ∨ -b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ -p_870 ∨ break c in DIMACS: 23396 -23397 23398 -870 1162 0 c 2-1 --> 1 c (-b^{290, 3}_2 ∧ b^{290, 3}_1 ∧ -b^{290, 3}_0 ∧ -p_870) -> (-b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ b^{290, 4}_0) c in CNF: c b^{290, 3}_2 ∨ -b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ p_870 ∨ -b^{290, 4}_2 c b^{290, 3}_2 ∨ -b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ p_870 ∨ -b^{290, 4}_1 c b^{290, 3}_2 ∨ -b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ p_870 ∨ b^{290, 4}_0 c in DIMACS: 23396 -23397 23398 870 -23399 0 23396 -23397 23398 870 -23400 0 23396 -23397 23398 870 23401 0 c 1-1 --> 0 c (-b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ b^{290, 3}_0 ∧ -p_870) -> (-b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ -b^{290, 4}_0) c in CNF: c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ p_870 ∨ -b^{290, 4}_2 c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ p_870 ∨ -b^{290, 4}_1 c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ p_870 ∨ -b^{290, 4}_0 c in DIMACS: 23396 23397 -23398 870 -23399 0 23396 23397 -23398 870 -23400 0 23396 23397 -23398 870 -23401 0 c 0-1 --> -1 c (-b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ -b^{290, 3}_0 ∧ -p_870) -> ( b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ b^{290, 4}_0) c in CNF: c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ p_870 ∨ b^{290, 4}_2 c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ p_870 ∨ -b^{290, 4}_1 c b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ p_870 ∨ b^{290, 4}_0 c in DIMACS: 23396 23397 23398 870 23399 0 23396 23397 23398 870 -23400 0 23396 23397 23398 870 23401 0 c -1-1 --> -2 c ( b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ b^{290, 3}_0 ∧ -p_870) -> ( b^{290, 4}_2 ∧ b^{290, 4}_1 ∧ -b^{290, 4}_0) c in CNF: c -b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ p_870 ∨ b^{290, 4}_2 c -b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ p_870 ∨ b^{290, 4}_1 c -b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ p_870 ∨ -b^{290, 4}_0 c in DIMACS: -23396 23397 -23398 870 23399 0 -23396 23397 -23398 870 23400 0 -23396 23397 -23398 870 -23401 0 c -2-1 --> break c ( b^{290, 3}_2 ∧ b^{290, 3}_1 ∧ -b^{290, 3}_0 ∧ -p_870) -> break c in CNF: c -b^{290, 3}_2 ∨ -b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ p_870 ∨ break c in DIMACS: -23396 -23397 23398 870 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{290, 3}_2 ∧ -b^{290, 3}_1 ∧ -b^{290, 3}_0 ∧ true) c in CNF: c -b^{290, 3}_2 ∨ b^{290, 3}_1 ∨ b^{290, 3}_0 ∨ false c in DIMACS: -23396 23397 23398 0 c 3 does not represent an automaton state. c -(-b^{290, 3}_2 ∧ b^{290, 3}_1 ∧ b^{290, 3}_0 ∧ true) c in CNF: c b^{290, 3}_2 ∨ -b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ false c in DIMACS: 23396 -23397 -23398 0 c -3 does not represent an automaton state. c -( b^{290, 3}_2 ∧ b^{290, 3}_1 ∧ b^{290, 3}_0 ∧ true) c in CNF: c -b^{290, 3}_2 ∨ -b^{290, 3}_1 ∨ -b^{290, 3}_0 ∨ false c in DIMACS: -23396 -23397 -23398 0 c i = 4 c -2+1 --> -1 c ( b^{290, 4}_2 ∧ b^{290, 4}_1 ∧ -b^{290, 4}_0 ∧ p_1160) -> ( b^{290, 5}_2 ∧ -b^{290, 5}_1 ∧ b^{290, 5}_0) c in CNF: c -b^{290, 4}_2 ∨ -b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ -p_1160 ∨ b^{290, 5}_2 c -b^{290, 4}_2 ∨ -b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ -p_1160 ∨ -b^{290, 5}_1 c -b^{290, 4}_2 ∨ -b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ -p_1160 ∨ b^{290, 5}_0 c in DIMACS: -23399 -23400 23401 -1160 23402 0 -23399 -23400 23401 -1160 -23403 0 -23399 -23400 23401 -1160 23404 0 c -1+1 --> 0 c ( b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ b^{290, 4}_0 ∧ p_1160) -> (-b^{290, 5}_2 ∧ -b^{290, 5}_1 ∧ -b^{290, 5}_0) c in CNF: c -b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ -p_1160 ∨ -b^{290, 5}_2 c -b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ -p_1160 ∨ -b^{290, 5}_1 c -b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ -p_1160 ∨ -b^{290, 5}_0 c in DIMACS: -23399 23400 -23401 -1160 -23402 0 -23399 23400 -23401 -1160 -23403 0 -23399 23400 -23401 -1160 -23404 0 c 0+1 --> 1 c (-b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ -b^{290, 4}_0 ∧ p_1160) -> (-b^{290, 5}_2 ∧ -b^{290, 5}_1 ∧ b^{290, 5}_0) c in CNF: c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ -p_1160 ∨ -b^{290, 5}_2 c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ -p_1160 ∨ -b^{290, 5}_1 c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ -p_1160 ∨ b^{290, 5}_0 c in DIMACS: 23399 23400 23401 -1160 -23402 0 23399 23400 23401 -1160 -23403 0 23399 23400 23401 -1160 23404 0 c 1+1 --> 2 c (-b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ b^{290, 4}_0 ∧ p_1160) -> (-b^{290, 5}_2 ∧ b^{290, 5}_1 ∧ -b^{290, 5}_0) c in CNF: c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ -p_1160 ∨ -b^{290, 5}_2 c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ -p_1160 ∨ b^{290, 5}_1 c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ -p_1160 ∨ -b^{290, 5}_0 c in DIMACS: 23399 23400 -23401 -1160 -23402 0 23399 23400 -23401 -1160 23403 0 23399 23400 -23401 -1160 -23404 0 c 2+1 --> break c (-b^{290, 4}_2 ∧ b^{290, 4}_1 ∧ -b^{290, 4}_0 ∧ p_1160) -> break c in CNF: c b^{290, 4}_2 ∨ -b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ -p_1160 ∨ break c in DIMACS: 23399 -23400 23401 -1160 1162 0 c 2-1 --> 1 c (-b^{290, 4}_2 ∧ b^{290, 4}_1 ∧ -b^{290, 4}_0 ∧ -p_1160) -> (-b^{290, 5}_2 ∧ -b^{290, 5}_1 ∧ b^{290, 5}_0) c in CNF: c b^{290, 4}_2 ∨ -b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ p_1160 ∨ -b^{290, 5}_2 c b^{290, 4}_2 ∨ -b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ p_1160 ∨ -b^{290, 5}_1 c b^{290, 4}_2 ∨ -b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ p_1160 ∨ b^{290, 5}_0 c in DIMACS: 23399 -23400 23401 1160 -23402 0 23399 -23400 23401 1160 -23403 0 23399 -23400 23401 1160 23404 0 c 1-1 --> 0 c (-b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ b^{290, 4}_0 ∧ -p_1160) -> (-b^{290, 5}_2 ∧ -b^{290, 5}_1 ∧ -b^{290, 5}_0) c in CNF: c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ p_1160 ∨ -b^{290, 5}_2 c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ p_1160 ∨ -b^{290, 5}_1 c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ p_1160 ∨ -b^{290, 5}_0 c in DIMACS: 23399 23400 -23401 1160 -23402 0 23399 23400 -23401 1160 -23403 0 23399 23400 -23401 1160 -23404 0 c 0-1 --> -1 c (-b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ -b^{290, 4}_0 ∧ -p_1160) -> ( b^{290, 5}_2 ∧ -b^{290, 5}_1 ∧ b^{290, 5}_0) c in CNF: c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ p_1160 ∨ b^{290, 5}_2 c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ p_1160 ∨ -b^{290, 5}_1 c b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ p_1160 ∨ b^{290, 5}_0 c in DIMACS: 23399 23400 23401 1160 23402 0 23399 23400 23401 1160 -23403 0 23399 23400 23401 1160 23404 0 c -1-1 --> -2 c ( b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ b^{290, 4}_0 ∧ -p_1160) -> ( b^{290, 5}_2 ∧ b^{290, 5}_1 ∧ -b^{290, 5}_0) c in CNF: c -b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ p_1160 ∨ b^{290, 5}_2 c -b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ p_1160 ∨ b^{290, 5}_1 c -b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ p_1160 ∨ -b^{290, 5}_0 c in DIMACS: -23399 23400 -23401 1160 23402 0 -23399 23400 -23401 1160 23403 0 -23399 23400 -23401 1160 -23404 0 c -2-1 --> break c ( b^{290, 4}_2 ∧ b^{290, 4}_1 ∧ -b^{290, 4}_0 ∧ -p_1160) -> break c in CNF: c -b^{290, 4}_2 ∨ -b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ p_1160 ∨ break c in DIMACS: -23399 -23400 23401 1160 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{290, 4}_2 ∧ -b^{290, 4}_1 ∧ -b^{290, 4}_0 ∧ true) c in CNF: c -b^{290, 4}_2 ∨ b^{290, 4}_1 ∨ b^{290, 4}_0 ∨ false c in DIMACS: -23399 23400 23401 0 c 3 does not represent an automaton state. c -(-b^{290, 4}_2 ∧ b^{290, 4}_1 ∧ b^{290, 4}_0 ∧ true) c in CNF: c b^{290, 4}_2 ∨ -b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ false c in DIMACS: 23399 -23400 -23401 0 c -3 does not represent an automaton state. c -( b^{290, 4}_2 ∧ b^{290, 4}_1 ∧ b^{290, 4}_0 ∧ true) c in CNF: c -b^{290, 4}_2 ∨ -b^{290, 4}_1 ∨ -b^{290, 4}_0 ∨ false c in DIMACS: -23399 -23400 -23401 0 c INIT for k = 291 c -b^{291, 1}_2 c -b^{291, 1}_1 c -b^{291, 1}_0 c in DIMACS: -23405 0 -23406 0 -23407 0 c Transitions for k = 291 c i = 1 c -2+1 --> -1 c ( b^{291, 1}_2 ∧ b^{291, 1}_1 ∧ -b^{291, 1}_0 ∧ p_291) -> ( b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ b^{291, 2}_0) c in CNF: c -b^{291, 1}_2 ∨ -b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ -p_291 ∨ b^{291, 2}_2 c -b^{291, 1}_2 ∨ -b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ -p_291 ∨ -b^{291, 2}_1 c -b^{291, 1}_2 ∨ -b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ -p_291 ∨ b^{291, 2}_0 c in DIMACS: -23405 -23406 23407 -291 23408 0 -23405 -23406 23407 -291 -23409 0 -23405 -23406 23407 -291 23410 0 c -1+1 --> 0 c ( b^{291, 1}_2 ∧ -b^{291, 1}_1 ∧ b^{291, 1}_0 ∧ p_291) -> (-b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ -b^{291, 2}_0) c in CNF: c -b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ -p_291 ∨ -b^{291, 2}_2 c -b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ -p_291 ∨ -b^{291, 2}_1 c -b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ -p_291 ∨ -b^{291, 2}_0 c in DIMACS: -23405 23406 -23407 -291 -23408 0 -23405 23406 -23407 -291 -23409 0 -23405 23406 -23407 -291 -23410 0 c 0+1 --> 1 c (-b^{291, 1}_2 ∧ -b^{291, 1}_1 ∧ -b^{291, 1}_0 ∧ p_291) -> (-b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ b^{291, 2}_0) c in CNF: c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ -p_291 ∨ -b^{291, 2}_2 c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ -p_291 ∨ -b^{291, 2}_1 c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ -p_291 ∨ b^{291, 2}_0 c in DIMACS: 23405 23406 23407 -291 -23408 0 23405 23406 23407 -291 -23409 0 23405 23406 23407 -291 23410 0 c 1+1 --> 2 c (-b^{291, 1}_2 ∧ -b^{291, 1}_1 ∧ b^{291, 1}_0 ∧ p_291) -> (-b^{291, 2}_2 ∧ b^{291, 2}_1 ∧ -b^{291, 2}_0) c in CNF: c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ -p_291 ∨ -b^{291, 2}_2 c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ -p_291 ∨ b^{291, 2}_1 c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ -p_291 ∨ -b^{291, 2}_0 c in DIMACS: 23405 23406 -23407 -291 -23408 0 23405 23406 -23407 -291 23409 0 23405 23406 -23407 -291 -23410 0 c 2+1 --> break c (-b^{291, 1}_2 ∧ b^{291, 1}_1 ∧ -b^{291, 1}_0 ∧ p_291) -> break c in CNF: c b^{291, 1}_2 ∨ -b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ -p_291 ∨ break c in DIMACS: 23405 -23406 23407 -291 1162 0 c 2-1 --> 1 c (-b^{291, 1}_2 ∧ b^{291, 1}_1 ∧ -b^{291, 1}_0 ∧ -p_291) -> (-b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ b^{291, 2}_0) c in CNF: c b^{291, 1}_2 ∨ -b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ p_291 ∨ -b^{291, 2}_2 c b^{291, 1}_2 ∨ -b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ p_291 ∨ -b^{291, 2}_1 c b^{291, 1}_2 ∨ -b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ p_291 ∨ b^{291, 2}_0 c in DIMACS: 23405 -23406 23407 291 -23408 0 23405 -23406 23407 291 -23409 0 23405 -23406 23407 291 23410 0 c 1-1 --> 0 c (-b^{291, 1}_2 ∧ -b^{291, 1}_1 ∧ b^{291, 1}_0 ∧ -p_291) -> (-b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ -b^{291, 2}_0) c in CNF: c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ p_291 ∨ -b^{291, 2}_2 c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ p_291 ∨ -b^{291, 2}_1 c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ p_291 ∨ -b^{291, 2}_0 c in DIMACS: 23405 23406 -23407 291 -23408 0 23405 23406 -23407 291 -23409 0 23405 23406 -23407 291 -23410 0 c 0-1 --> -1 c (-b^{291, 1}_2 ∧ -b^{291, 1}_1 ∧ -b^{291, 1}_0 ∧ -p_291) -> ( b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ b^{291, 2}_0) c in CNF: c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ p_291 ∨ b^{291, 2}_2 c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ p_291 ∨ -b^{291, 2}_1 c b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ p_291 ∨ b^{291, 2}_0 c in DIMACS: 23405 23406 23407 291 23408 0 23405 23406 23407 291 -23409 0 23405 23406 23407 291 23410 0 c -1-1 --> -2 c ( b^{291, 1}_2 ∧ -b^{291, 1}_1 ∧ b^{291, 1}_0 ∧ -p_291) -> ( b^{291, 2}_2 ∧ b^{291, 2}_1 ∧ -b^{291, 2}_0) c in CNF: c -b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ p_291 ∨ b^{291, 2}_2 c -b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ p_291 ∨ b^{291, 2}_1 c -b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ p_291 ∨ -b^{291, 2}_0 c in DIMACS: -23405 23406 -23407 291 23408 0 -23405 23406 -23407 291 23409 0 -23405 23406 -23407 291 -23410 0 c -2-1 --> break c ( b^{291, 1}_2 ∧ b^{291, 1}_1 ∧ -b^{291, 1}_0 ∧ -p_291) -> break c in CNF: c -b^{291, 1}_2 ∨ -b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ p_291 ∨ break c in DIMACS: -23405 -23406 23407 291 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{291, 1}_2 ∧ -b^{291, 1}_1 ∧ -b^{291, 1}_0 ∧ true) c in CNF: c -b^{291, 1}_2 ∨ b^{291, 1}_1 ∨ b^{291, 1}_0 ∨ false c in DIMACS: -23405 23406 23407 0 c 3 does not represent an automaton state. c -(-b^{291, 1}_2 ∧ b^{291, 1}_1 ∧ b^{291, 1}_0 ∧ true) c in CNF: c b^{291, 1}_2 ∨ -b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ false c in DIMACS: 23405 -23406 -23407 0 c -3 does not represent an automaton state. c -( b^{291, 1}_2 ∧ b^{291, 1}_1 ∧ b^{291, 1}_0 ∧ true) c in CNF: c -b^{291, 1}_2 ∨ -b^{291, 1}_1 ∨ -b^{291, 1}_0 ∨ false c in DIMACS: -23405 -23406 -23407 0 c i = 2 c -2+1 --> -1 c ( b^{291, 2}_2 ∧ b^{291, 2}_1 ∧ -b^{291, 2}_0 ∧ p_582) -> ( b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ b^{291, 3}_0) c in CNF: c -b^{291, 2}_2 ∨ -b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ -p_582 ∨ b^{291, 3}_2 c -b^{291, 2}_2 ∨ -b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ -p_582 ∨ -b^{291, 3}_1 c -b^{291, 2}_2 ∨ -b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ -p_582 ∨ b^{291, 3}_0 c in DIMACS: -23408 -23409 23410 -582 23411 0 -23408 -23409 23410 -582 -23412 0 -23408 -23409 23410 -582 23413 0 c -1+1 --> 0 c ( b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ b^{291, 2}_0 ∧ p_582) -> (-b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ -b^{291, 3}_0) c in CNF: c -b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ -p_582 ∨ -b^{291, 3}_2 c -b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ -p_582 ∨ -b^{291, 3}_1 c -b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ -p_582 ∨ -b^{291, 3}_0 c in DIMACS: -23408 23409 -23410 -582 -23411 0 -23408 23409 -23410 -582 -23412 0 -23408 23409 -23410 -582 -23413 0 c 0+1 --> 1 c (-b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ -b^{291, 2}_0 ∧ p_582) -> (-b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ b^{291, 3}_0) c in CNF: c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ -p_582 ∨ -b^{291, 3}_2 c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ -p_582 ∨ -b^{291, 3}_1 c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ -p_582 ∨ b^{291, 3}_0 c in DIMACS: 23408 23409 23410 -582 -23411 0 23408 23409 23410 -582 -23412 0 23408 23409 23410 -582 23413 0 c 1+1 --> 2 c (-b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ b^{291, 2}_0 ∧ p_582) -> (-b^{291, 3}_2 ∧ b^{291, 3}_1 ∧ -b^{291, 3}_0) c in CNF: c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ -p_582 ∨ -b^{291, 3}_2 c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ -p_582 ∨ b^{291, 3}_1 c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ -p_582 ∨ -b^{291, 3}_0 c in DIMACS: 23408 23409 -23410 -582 -23411 0 23408 23409 -23410 -582 23412 0 23408 23409 -23410 -582 -23413 0 c 2+1 --> break c (-b^{291, 2}_2 ∧ b^{291, 2}_1 ∧ -b^{291, 2}_0 ∧ p_582) -> break c in CNF: c b^{291, 2}_2 ∨ -b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ -p_582 ∨ break c in DIMACS: 23408 -23409 23410 -582 1162 0 c 2-1 --> 1 c (-b^{291, 2}_2 ∧ b^{291, 2}_1 ∧ -b^{291, 2}_0 ∧ -p_582) -> (-b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ b^{291, 3}_0) c in CNF: c b^{291, 2}_2 ∨ -b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ p_582 ∨ -b^{291, 3}_2 c b^{291, 2}_2 ∨ -b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ p_582 ∨ -b^{291, 3}_1 c b^{291, 2}_2 ∨ -b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ p_582 ∨ b^{291, 3}_0 c in DIMACS: 23408 -23409 23410 582 -23411 0 23408 -23409 23410 582 -23412 0 23408 -23409 23410 582 23413 0 c 1-1 --> 0 c (-b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ b^{291, 2}_0 ∧ -p_582) -> (-b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ -b^{291, 3}_0) c in CNF: c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ p_582 ∨ -b^{291, 3}_2 c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ p_582 ∨ -b^{291, 3}_1 c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ p_582 ∨ -b^{291, 3}_0 c in DIMACS: 23408 23409 -23410 582 -23411 0 23408 23409 -23410 582 -23412 0 23408 23409 -23410 582 -23413 0 c 0-1 --> -1 c (-b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ -b^{291, 2}_0 ∧ -p_582) -> ( b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ b^{291, 3}_0) c in CNF: c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ p_582 ∨ b^{291, 3}_2 c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ p_582 ∨ -b^{291, 3}_1 c b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ p_582 ∨ b^{291, 3}_0 c in DIMACS: 23408 23409 23410 582 23411 0 23408 23409 23410 582 -23412 0 23408 23409 23410 582 23413 0 c -1-1 --> -2 c ( b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ b^{291, 2}_0 ∧ -p_582) -> ( b^{291, 3}_2 ∧ b^{291, 3}_1 ∧ -b^{291, 3}_0) c in CNF: c -b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ p_582 ∨ b^{291, 3}_2 c -b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ p_582 ∨ b^{291, 3}_1 c -b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ p_582 ∨ -b^{291, 3}_0 c in DIMACS: -23408 23409 -23410 582 23411 0 -23408 23409 -23410 582 23412 0 -23408 23409 -23410 582 -23413 0 c -2-1 --> break c ( b^{291, 2}_2 ∧ b^{291, 2}_1 ∧ -b^{291, 2}_0 ∧ -p_582) -> break c in CNF: c -b^{291, 2}_2 ∨ -b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ p_582 ∨ break c in DIMACS: -23408 -23409 23410 582 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{291, 2}_2 ∧ -b^{291, 2}_1 ∧ -b^{291, 2}_0 ∧ true) c in CNF: c -b^{291, 2}_2 ∨ b^{291, 2}_1 ∨ b^{291, 2}_0 ∨ false c in DIMACS: -23408 23409 23410 0 c 3 does not represent an automaton state. c -(-b^{291, 2}_2 ∧ b^{291, 2}_1 ∧ b^{291, 2}_0 ∧ true) c in CNF: c b^{291, 2}_2 ∨ -b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ false c in DIMACS: 23408 -23409 -23410 0 c -3 does not represent an automaton state. c -( b^{291, 2}_2 ∧ b^{291, 2}_1 ∧ b^{291, 2}_0 ∧ true) c in CNF: c -b^{291, 2}_2 ∨ -b^{291, 2}_1 ∨ -b^{291, 2}_0 ∨ false c in DIMACS: -23408 -23409 -23410 0 c i = 3 c -2+1 --> -1 c ( b^{291, 3}_2 ∧ b^{291, 3}_1 ∧ -b^{291, 3}_0 ∧ p_873) -> ( b^{291, 4}_2 ∧ -b^{291, 4}_1 ∧ b^{291, 4}_0) c in CNF: c -b^{291, 3}_2 ∨ -b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ -p_873 ∨ b^{291, 4}_2 c -b^{291, 3}_2 ∨ -b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ -p_873 ∨ -b^{291, 4}_1 c -b^{291, 3}_2 ∨ -b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ -p_873 ∨ b^{291, 4}_0 c in DIMACS: -23411 -23412 23413 -873 23414 0 -23411 -23412 23413 -873 -23415 0 -23411 -23412 23413 -873 23416 0 c -1+1 --> 0 c ( b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ b^{291, 3}_0 ∧ p_873) -> (-b^{291, 4}_2 ∧ -b^{291, 4}_1 ∧ -b^{291, 4}_0) c in CNF: c -b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ -p_873 ∨ -b^{291, 4}_2 c -b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ -p_873 ∨ -b^{291, 4}_1 c -b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ -p_873 ∨ -b^{291, 4}_0 c in DIMACS: -23411 23412 -23413 -873 -23414 0 -23411 23412 -23413 -873 -23415 0 -23411 23412 -23413 -873 -23416 0 c 0+1 --> 1 c (-b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ -b^{291, 3}_0 ∧ p_873) -> (-b^{291, 4}_2 ∧ -b^{291, 4}_1 ∧ b^{291, 4}_0) c in CNF: c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ -p_873 ∨ -b^{291, 4}_2 c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ -p_873 ∨ -b^{291, 4}_1 c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ -p_873 ∨ b^{291, 4}_0 c in DIMACS: 23411 23412 23413 -873 -23414 0 23411 23412 23413 -873 -23415 0 23411 23412 23413 -873 23416 0 c 1+1 --> 2 c (-b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ b^{291, 3}_0 ∧ p_873) -> (-b^{291, 4}_2 ∧ b^{291, 4}_1 ∧ -b^{291, 4}_0) c in CNF: c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ -p_873 ∨ -b^{291, 4}_2 c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ -p_873 ∨ b^{291, 4}_1 c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ -p_873 ∨ -b^{291, 4}_0 c in DIMACS: 23411 23412 -23413 -873 -23414 0 23411 23412 -23413 -873 23415 0 23411 23412 -23413 -873 -23416 0 c 2+1 --> break c (-b^{291, 3}_2 ∧ b^{291, 3}_1 ∧ -b^{291, 3}_0 ∧ p_873) -> break c in CNF: c b^{291, 3}_2 ∨ -b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ -p_873 ∨ break c in DIMACS: 23411 -23412 23413 -873 1162 0 c 2-1 --> 1 c (-b^{291, 3}_2 ∧ b^{291, 3}_1 ∧ -b^{291, 3}_0 ∧ -p_873) -> (-b^{291, 4}_2 ∧ -b^{291, 4}_1 ∧ b^{291, 4}_0) c in CNF: c b^{291, 3}_2 ∨ -b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ p_873 ∨ -b^{291, 4}_2 c b^{291, 3}_2 ∨ -b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ p_873 ∨ -b^{291, 4}_1 c b^{291, 3}_2 ∨ -b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ p_873 ∨ b^{291, 4}_0 c in DIMACS: 23411 -23412 23413 873 -23414 0 23411 -23412 23413 873 -23415 0 23411 -23412 23413 873 23416 0 c 1-1 --> 0 c (-b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ b^{291, 3}_0 ∧ -p_873) -> (-b^{291, 4}_2 ∧ -b^{291, 4}_1 ∧ -b^{291, 4}_0) c in CNF: c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ p_873 ∨ -b^{291, 4}_2 c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ p_873 ∨ -b^{291, 4}_1 c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ p_873 ∨ -b^{291, 4}_0 c in DIMACS: 23411 23412 -23413 873 -23414 0 23411 23412 -23413 873 -23415 0 23411 23412 -23413 873 -23416 0 c 0-1 --> -1 c (-b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ -b^{291, 3}_0 ∧ -p_873) -> ( b^{291, 4}_2 ∧ -b^{291, 4}_1 ∧ b^{291, 4}_0) c in CNF: c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ p_873 ∨ b^{291, 4}_2 c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ p_873 ∨ -b^{291, 4}_1 c b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ p_873 ∨ b^{291, 4}_0 c in DIMACS: 23411 23412 23413 873 23414 0 23411 23412 23413 873 -23415 0 23411 23412 23413 873 23416 0 c -1-1 --> -2 c ( b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ b^{291, 3}_0 ∧ -p_873) -> ( b^{291, 4}_2 ∧ b^{291, 4}_1 ∧ -b^{291, 4}_0) c in CNF: c -b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ p_873 ∨ b^{291, 4}_2 c -b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ p_873 ∨ b^{291, 4}_1 c -b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ p_873 ∨ -b^{291, 4}_0 c in DIMACS: -23411 23412 -23413 873 23414 0 -23411 23412 -23413 873 23415 0 -23411 23412 -23413 873 -23416 0 c -2-1 --> break c ( b^{291, 3}_2 ∧ b^{291, 3}_1 ∧ -b^{291, 3}_0 ∧ -p_873) -> break c in CNF: c -b^{291, 3}_2 ∨ -b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ p_873 ∨ break c in DIMACS: -23411 -23412 23413 873 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{291, 3}_2 ∧ -b^{291, 3}_1 ∧ -b^{291, 3}_0 ∧ true) c in CNF: c -b^{291, 3}_2 ∨ b^{291, 3}_1 ∨ b^{291, 3}_0 ∨ false c in DIMACS: -23411 23412 23413 0 c 3 does not represent an automaton state. c -(-b^{291, 3}_2 ∧ b^{291, 3}_1 ∧ b^{291, 3}_0 ∧ true) c in CNF: c b^{291, 3}_2 ∨ -b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ false c in DIMACS: 23411 -23412 -23413 0 c -3 does not represent an automaton state. c -( b^{291, 3}_2 ∧ b^{291, 3}_1 ∧ b^{291, 3}_0 ∧ true) c in CNF: c -b^{291, 3}_2 ∨ -b^{291, 3}_1 ∨ -b^{291, 3}_0 ∨ false c in DIMACS: -23411 -23412 -23413 0 c INIT for k = 292 c -b^{292, 1}_2 c -b^{292, 1}_1 c -b^{292, 1}_0 c in DIMACS: -23417 0 -23418 0 -23419 0 c Transitions for k = 292 c i = 1 c -2+1 --> -1 c ( b^{292, 1}_2 ∧ b^{292, 1}_1 ∧ -b^{292, 1}_0 ∧ p_292) -> ( b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ b^{292, 2}_0) c in CNF: c -b^{292, 1}_2 ∨ -b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ -p_292 ∨ b^{292, 2}_2 c -b^{292, 1}_2 ∨ -b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ -p_292 ∨ -b^{292, 2}_1 c -b^{292, 1}_2 ∨ -b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ -p_292 ∨ b^{292, 2}_0 c in DIMACS: -23417 -23418 23419 -292 23420 0 -23417 -23418 23419 -292 -23421 0 -23417 -23418 23419 -292 23422 0 c -1+1 --> 0 c ( b^{292, 1}_2 ∧ -b^{292, 1}_1 ∧ b^{292, 1}_0 ∧ p_292) -> (-b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ -b^{292, 2}_0) c in CNF: c -b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ -p_292 ∨ -b^{292, 2}_2 c -b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ -p_292 ∨ -b^{292, 2}_1 c -b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ -p_292 ∨ -b^{292, 2}_0 c in DIMACS: -23417 23418 -23419 -292 -23420 0 -23417 23418 -23419 -292 -23421 0 -23417 23418 -23419 -292 -23422 0 c 0+1 --> 1 c (-b^{292, 1}_2 ∧ -b^{292, 1}_1 ∧ -b^{292, 1}_0 ∧ p_292) -> (-b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ b^{292, 2}_0) c in CNF: c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ -p_292 ∨ -b^{292, 2}_2 c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ -p_292 ∨ -b^{292, 2}_1 c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ -p_292 ∨ b^{292, 2}_0 c in DIMACS: 23417 23418 23419 -292 -23420 0 23417 23418 23419 -292 -23421 0 23417 23418 23419 -292 23422 0 c 1+1 --> 2 c (-b^{292, 1}_2 ∧ -b^{292, 1}_1 ∧ b^{292, 1}_0 ∧ p_292) -> (-b^{292, 2}_2 ∧ b^{292, 2}_1 ∧ -b^{292, 2}_0) c in CNF: c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ -p_292 ∨ -b^{292, 2}_2 c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ -p_292 ∨ b^{292, 2}_1 c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ -p_292 ∨ -b^{292, 2}_0 c in DIMACS: 23417 23418 -23419 -292 -23420 0 23417 23418 -23419 -292 23421 0 23417 23418 -23419 -292 -23422 0 c 2+1 --> break c (-b^{292, 1}_2 ∧ b^{292, 1}_1 ∧ -b^{292, 1}_0 ∧ p_292) -> break c in CNF: c b^{292, 1}_2 ∨ -b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ -p_292 ∨ break c in DIMACS: 23417 -23418 23419 -292 1162 0 c 2-1 --> 1 c (-b^{292, 1}_2 ∧ b^{292, 1}_1 ∧ -b^{292, 1}_0 ∧ -p_292) -> (-b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ b^{292, 2}_0) c in CNF: c b^{292, 1}_2 ∨ -b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ p_292 ∨ -b^{292, 2}_2 c b^{292, 1}_2 ∨ -b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ p_292 ∨ -b^{292, 2}_1 c b^{292, 1}_2 ∨ -b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ p_292 ∨ b^{292, 2}_0 c in DIMACS: 23417 -23418 23419 292 -23420 0 23417 -23418 23419 292 -23421 0 23417 -23418 23419 292 23422 0 c 1-1 --> 0 c (-b^{292, 1}_2 ∧ -b^{292, 1}_1 ∧ b^{292, 1}_0 ∧ -p_292) -> (-b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ -b^{292, 2}_0) c in CNF: c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ p_292 ∨ -b^{292, 2}_2 c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ p_292 ∨ -b^{292, 2}_1 c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ p_292 ∨ -b^{292, 2}_0 c in DIMACS: 23417 23418 -23419 292 -23420 0 23417 23418 -23419 292 -23421 0 23417 23418 -23419 292 -23422 0 c 0-1 --> -1 c (-b^{292, 1}_2 ∧ -b^{292, 1}_1 ∧ -b^{292, 1}_0 ∧ -p_292) -> ( b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ b^{292, 2}_0) c in CNF: c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ p_292 ∨ b^{292, 2}_2 c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ p_292 ∨ -b^{292, 2}_1 c b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ p_292 ∨ b^{292, 2}_0 c in DIMACS: 23417 23418 23419 292 23420 0 23417 23418 23419 292 -23421 0 23417 23418 23419 292 23422 0 c -1-1 --> -2 c ( b^{292, 1}_2 ∧ -b^{292, 1}_1 ∧ b^{292, 1}_0 ∧ -p_292) -> ( b^{292, 2}_2 ∧ b^{292, 2}_1 ∧ -b^{292, 2}_0) c in CNF: c -b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ p_292 ∨ b^{292, 2}_2 c -b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ p_292 ∨ b^{292, 2}_1 c -b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ p_292 ∨ -b^{292, 2}_0 c in DIMACS: -23417 23418 -23419 292 23420 0 -23417 23418 -23419 292 23421 0 -23417 23418 -23419 292 -23422 0 c -2-1 --> break c ( b^{292, 1}_2 ∧ b^{292, 1}_1 ∧ -b^{292, 1}_0 ∧ -p_292) -> break c in CNF: c -b^{292, 1}_2 ∨ -b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ p_292 ∨ break c in DIMACS: -23417 -23418 23419 292 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{292, 1}_2 ∧ -b^{292, 1}_1 ∧ -b^{292, 1}_0 ∧ true) c in CNF: c -b^{292, 1}_2 ∨ b^{292, 1}_1 ∨ b^{292, 1}_0 ∨ false c in DIMACS: -23417 23418 23419 0 c 3 does not represent an automaton state. c -(-b^{292, 1}_2 ∧ b^{292, 1}_1 ∧ b^{292, 1}_0 ∧ true) c in CNF: c b^{292, 1}_2 ∨ -b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ false c in DIMACS: 23417 -23418 -23419 0 c -3 does not represent an automaton state. c -( b^{292, 1}_2 ∧ b^{292, 1}_1 ∧ b^{292, 1}_0 ∧ true) c in CNF: c -b^{292, 1}_2 ∨ -b^{292, 1}_1 ∨ -b^{292, 1}_0 ∨ false c in DIMACS: -23417 -23418 -23419 0 c i = 2 c -2+1 --> -1 c ( b^{292, 2}_2 ∧ b^{292, 2}_1 ∧ -b^{292, 2}_0 ∧ p_584) -> ( b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ b^{292, 3}_0) c in CNF: c -b^{292, 2}_2 ∨ -b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ -p_584 ∨ b^{292, 3}_2 c -b^{292, 2}_2 ∨ -b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ -p_584 ∨ -b^{292, 3}_1 c -b^{292, 2}_2 ∨ -b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ -p_584 ∨ b^{292, 3}_0 c in DIMACS: -23420 -23421 23422 -584 23423 0 -23420 -23421 23422 -584 -23424 0 -23420 -23421 23422 -584 23425 0 c -1+1 --> 0 c ( b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ b^{292, 2}_0 ∧ p_584) -> (-b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ -b^{292, 3}_0) c in CNF: c -b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ -p_584 ∨ -b^{292, 3}_2 c -b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ -p_584 ∨ -b^{292, 3}_1 c -b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ -p_584 ∨ -b^{292, 3}_0 c in DIMACS: -23420 23421 -23422 -584 -23423 0 -23420 23421 -23422 -584 -23424 0 -23420 23421 -23422 -584 -23425 0 c 0+1 --> 1 c (-b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ -b^{292, 2}_0 ∧ p_584) -> (-b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ b^{292, 3}_0) c in CNF: c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ -p_584 ∨ -b^{292, 3}_2 c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ -p_584 ∨ -b^{292, 3}_1 c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ -p_584 ∨ b^{292, 3}_0 c in DIMACS: 23420 23421 23422 -584 -23423 0 23420 23421 23422 -584 -23424 0 23420 23421 23422 -584 23425 0 c 1+1 --> 2 c (-b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ b^{292, 2}_0 ∧ p_584) -> (-b^{292, 3}_2 ∧ b^{292, 3}_1 ∧ -b^{292, 3}_0) c in CNF: c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ -p_584 ∨ -b^{292, 3}_2 c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ -p_584 ∨ b^{292, 3}_1 c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ -p_584 ∨ -b^{292, 3}_0 c in DIMACS: 23420 23421 -23422 -584 -23423 0 23420 23421 -23422 -584 23424 0 23420 23421 -23422 -584 -23425 0 c 2+1 --> break c (-b^{292, 2}_2 ∧ b^{292, 2}_1 ∧ -b^{292, 2}_0 ∧ p_584) -> break c in CNF: c b^{292, 2}_2 ∨ -b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ -p_584 ∨ break c in DIMACS: 23420 -23421 23422 -584 1162 0 c 2-1 --> 1 c (-b^{292, 2}_2 ∧ b^{292, 2}_1 ∧ -b^{292, 2}_0 ∧ -p_584) -> (-b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ b^{292, 3}_0) c in CNF: c b^{292, 2}_2 ∨ -b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ p_584 ∨ -b^{292, 3}_2 c b^{292, 2}_2 ∨ -b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ p_584 ∨ -b^{292, 3}_1 c b^{292, 2}_2 ∨ -b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ p_584 ∨ b^{292, 3}_0 c in DIMACS: 23420 -23421 23422 584 -23423 0 23420 -23421 23422 584 -23424 0 23420 -23421 23422 584 23425 0 c 1-1 --> 0 c (-b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ b^{292, 2}_0 ∧ -p_584) -> (-b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ -b^{292, 3}_0) c in CNF: c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ p_584 ∨ -b^{292, 3}_2 c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ p_584 ∨ -b^{292, 3}_1 c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ p_584 ∨ -b^{292, 3}_0 c in DIMACS: 23420 23421 -23422 584 -23423 0 23420 23421 -23422 584 -23424 0 23420 23421 -23422 584 -23425 0 c 0-1 --> -1 c (-b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ -b^{292, 2}_0 ∧ -p_584) -> ( b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ b^{292, 3}_0) c in CNF: c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ p_584 ∨ b^{292, 3}_2 c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ p_584 ∨ -b^{292, 3}_1 c b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ p_584 ∨ b^{292, 3}_0 c in DIMACS: 23420 23421 23422 584 23423 0 23420 23421 23422 584 -23424 0 23420 23421 23422 584 23425 0 c -1-1 --> -2 c ( b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ b^{292, 2}_0 ∧ -p_584) -> ( b^{292, 3}_2 ∧ b^{292, 3}_1 ∧ -b^{292, 3}_0) c in CNF: c -b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ p_584 ∨ b^{292, 3}_2 c -b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ p_584 ∨ b^{292, 3}_1 c -b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ p_584 ∨ -b^{292, 3}_0 c in DIMACS: -23420 23421 -23422 584 23423 0 -23420 23421 -23422 584 23424 0 -23420 23421 -23422 584 -23425 0 c -2-1 --> break c ( b^{292, 2}_2 ∧ b^{292, 2}_1 ∧ -b^{292, 2}_0 ∧ -p_584) -> break c in CNF: c -b^{292, 2}_2 ∨ -b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ p_584 ∨ break c in DIMACS: -23420 -23421 23422 584 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{292, 2}_2 ∧ -b^{292, 2}_1 ∧ -b^{292, 2}_0 ∧ true) c in CNF: c -b^{292, 2}_2 ∨ b^{292, 2}_1 ∨ b^{292, 2}_0 ∨ false c in DIMACS: -23420 23421 23422 0 c 3 does not represent an automaton state. c -(-b^{292, 2}_2 ∧ b^{292, 2}_1 ∧ b^{292, 2}_0 ∧ true) c in CNF: c b^{292, 2}_2 ∨ -b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ false c in DIMACS: 23420 -23421 -23422 0 c -3 does not represent an automaton state. c -( b^{292, 2}_2 ∧ b^{292, 2}_1 ∧ b^{292, 2}_0 ∧ true) c in CNF: c -b^{292, 2}_2 ∨ -b^{292, 2}_1 ∨ -b^{292, 2}_0 ∨ false c in DIMACS: -23420 -23421 -23422 0 c i = 3 c -2+1 --> -1 c ( b^{292, 3}_2 ∧ b^{292, 3}_1 ∧ -b^{292, 3}_0 ∧ p_876) -> ( b^{292, 4}_2 ∧ -b^{292, 4}_1 ∧ b^{292, 4}_0) c in CNF: c -b^{292, 3}_2 ∨ -b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ -p_876 ∨ b^{292, 4}_2 c -b^{292, 3}_2 ∨ -b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ -p_876 ∨ -b^{292, 4}_1 c -b^{292, 3}_2 ∨ -b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ -p_876 ∨ b^{292, 4}_0 c in DIMACS: -23423 -23424 23425 -876 23426 0 -23423 -23424 23425 -876 -23427 0 -23423 -23424 23425 -876 23428 0 c -1+1 --> 0 c ( b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ b^{292, 3}_0 ∧ p_876) -> (-b^{292, 4}_2 ∧ -b^{292, 4}_1 ∧ -b^{292, 4}_0) c in CNF: c -b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ -p_876 ∨ -b^{292, 4}_2 c -b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ -p_876 ∨ -b^{292, 4}_1 c -b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ -p_876 ∨ -b^{292, 4}_0 c in DIMACS: -23423 23424 -23425 -876 -23426 0 -23423 23424 -23425 -876 -23427 0 -23423 23424 -23425 -876 -23428 0 c 0+1 --> 1 c (-b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ -b^{292, 3}_0 ∧ p_876) -> (-b^{292, 4}_2 ∧ -b^{292, 4}_1 ∧ b^{292, 4}_0) c in CNF: c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ -p_876 ∨ -b^{292, 4}_2 c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ -p_876 ∨ -b^{292, 4}_1 c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ -p_876 ∨ b^{292, 4}_0 c in DIMACS: 23423 23424 23425 -876 -23426 0 23423 23424 23425 -876 -23427 0 23423 23424 23425 -876 23428 0 c 1+1 --> 2 c (-b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ b^{292, 3}_0 ∧ p_876) -> (-b^{292, 4}_2 ∧ b^{292, 4}_1 ∧ -b^{292, 4}_0) c in CNF: c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ -p_876 ∨ -b^{292, 4}_2 c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ -p_876 ∨ b^{292, 4}_1 c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ -p_876 ∨ -b^{292, 4}_0 c in DIMACS: 23423 23424 -23425 -876 -23426 0 23423 23424 -23425 -876 23427 0 23423 23424 -23425 -876 -23428 0 c 2+1 --> break c (-b^{292, 3}_2 ∧ b^{292, 3}_1 ∧ -b^{292, 3}_0 ∧ p_876) -> break c in CNF: c b^{292, 3}_2 ∨ -b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ -p_876 ∨ break c in DIMACS: 23423 -23424 23425 -876 1162 0 c 2-1 --> 1 c (-b^{292, 3}_2 ∧ b^{292, 3}_1 ∧ -b^{292, 3}_0 ∧ -p_876) -> (-b^{292, 4}_2 ∧ -b^{292, 4}_1 ∧ b^{292, 4}_0) c in CNF: c b^{292, 3}_2 ∨ -b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ p_876 ∨ -b^{292, 4}_2 c b^{292, 3}_2 ∨ -b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ p_876 ∨ -b^{292, 4}_1 c b^{292, 3}_2 ∨ -b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ p_876 ∨ b^{292, 4}_0 c in DIMACS: 23423 -23424 23425 876 -23426 0 23423 -23424 23425 876 -23427 0 23423 -23424 23425 876 23428 0 c 1-1 --> 0 c (-b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ b^{292, 3}_0 ∧ -p_876) -> (-b^{292, 4}_2 ∧ -b^{292, 4}_1 ∧ -b^{292, 4}_0) c in CNF: c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ p_876 ∨ -b^{292, 4}_2 c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ p_876 ∨ -b^{292, 4}_1 c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ p_876 ∨ -b^{292, 4}_0 c in DIMACS: 23423 23424 -23425 876 -23426 0 23423 23424 -23425 876 -23427 0 23423 23424 -23425 876 -23428 0 c 0-1 --> -1 c (-b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ -b^{292, 3}_0 ∧ -p_876) -> ( b^{292, 4}_2 ∧ -b^{292, 4}_1 ∧ b^{292, 4}_0) c in CNF: c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ p_876 ∨ b^{292, 4}_2 c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ p_876 ∨ -b^{292, 4}_1 c b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ p_876 ∨ b^{292, 4}_0 c in DIMACS: 23423 23424 23425 876 23426 0 23423 23424 23425 876 -23427 0 23423 23424 23425 876 23428 0 c -1-1 --> -2 c ( b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ b^{292, 3}_0 ∧ -p_876) -> ( b^{292, 4}_2 ∧ b^{292, 4}_1 ∧ -b^{292, 4}_0) c in CNF: c -b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ p_876 ∨ b^{292, 4}_2 c -b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ p_876 ∨ b^{292, 4}_1 c -b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ p_876 ∨ -b^{292, 4}_0 c in DIMACS: -23423 23424 -23425 876 23426 0 -23423 23424 -23425 876 23427 0 -23423 23424 -23425 876 -23428 0 c -2-1 --> break c ( b^{292, 3}_2 ∧ b^{292, 3}_1 ∧ -b^{292, 3}_0 ∧ -p_876) -> break c in CNF: c -b^{292, 3}_2 ∨ -b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ p_876 ∨ break c in DIMACS: -23423 -23424 23425 876 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{292, 3}_2 ∧ -b^{292, 3}_1 ∧ -b^{292, 3}_0 ∧ true) c in CNF: c -b^{292, 3}_2 ∨ b^{292, 3}_1 ∨ b^{292, 3}_0 ∨ false c in DIMACS: -23423 23424 23425 0 c 3 does not represent an automaton state. c -(-b^{292, 3}_2 ∧ b^{292, 3}_1 ∧ b^{292, 3}_0 ∧ true) c in CNF: c b^{292, 3}_2 ∨ -b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ false c in DIMACS: 23423 -23424 -23425 0 c -3 does not represent an automaton state. c -( b^{292, 3}_2 ∧ b^{292, 3}_1 ∧ b^{292, 3}_0 ∧ true) c in CNF: c -b^{292, 3}_2 ∨ -b^{292, 3}_1 ∨ -b^{292, 3}_0 ∨ false c in DIMACS: -23423 -23424 -23425 0 c INIT for k = 293 c -b^{293, 1}_2 c -b^{293, 1}_1 c -b^{293, 1}_0 c in DIMACS: -23429 0 -23430 0 -23431 0 c Transitions for k = 293 c i = 1 c -2+1 --> -1 c ( b^{293, 1}_2 ∧ b^{293, 1}_1 ∧ -b^{293, 1}_0 ∧ p_293) -> ( b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ b^{293, 2}_0) c in CNF: c -b^{293, 1}_2 ∨ -b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ -p_293 ∨ b^{293, 2}_2 c -b^{293, 1}_2 ∨ -b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ -p_293 ∨ -b^{293, 2}_1 c -b^{293, 1}_2 ∨ -b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ -p_293 ∨ b^{293, 2}_0 c in DIMACS: -23429 -23430 23431 -293 23432 0 -23429 -23430 23431 -293 -23433 0 -23429 -23430 23431 -293 23434 0 c -1+1 --> 0 c ( b^{293, 1}_2 ∧ -b^{293, 1}_1 ∧ b^{293, 1}_0 ∧ p_293) -> (-b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ -b^{293, 2}_0) c in CNF: c -b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ -p_293 ∨ -b^{293, 2}_2 c -b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ -p_293 ∨ -b^{293, 2}_1 c -b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ -p_293 ∨ -b^{293, 2}_0 c in DIMACS: -23429 23430 -23431 -293 -23432 0 -23429 23430 -23431 -293 -23433 0 -23429 23430 -23431 -293 -23434 0 c 0+1 --> 1 c (-b^{293, 1}_2 ∧ -b^{293, 1}_1 ∧ -b^{293, 1}_0 ∧ p_293) -> (-b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ b^{293, 2}_0) c in CNF: c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ -p_293 ∨ -b^{293, 2}_2 c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ -p_293 ∨ -b^{293, 2}_1 c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ -p_293 ∨ b^{293, 2}_0 c in DIMACS: 23429 23430 23431 -293 -23432 0 23429 23430 23431 -293 -23433 0 23429 23430 23431 -293 23434 0 c 1+1 --> 2 c (-b^{293, 1}_2 ∧ -b^{293, 1}_1 ∧ b^{293, 1}_0 ∧ p_293) -> (-b^{293, 2}_2 ∧ b^{293, 2}_1 ∧ -b^{293, 2}_0) c in CNF: c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ -p_293 ∨ -b^{293, 2}_2 c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ -p_293 ∨ b^{293, 2}_1 c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ -p_293 ∨ -b^{293, 2}_0 c in DIMACS: 23429 23430 -23431 -293 -23432 0 23429 23430 -23431 -293 23433 0 23429 23430 -23431 -293 -23434 0 c 2+1 --> break c (-b^{293, 1}_2 ∧ b^{293, 1}_1 ∧ -b^{293, 1}_0 ∧ p_293) -> break c in CNF: c b^{293, 1}_2 ∨ -b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ -p_293 ∨ break c in DIMACS: 23429 -23430 23431 -293 1162 0 c 2-1 --> 1 c (-b^{293, 1}_2 ∧ b^{293, 1}_1 ∧ -b^{293, 1}_0 ∧ -p_293) -> (-b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ b^{293, 2}_0) c in CNF: c b^{293, 1}_2 ∨ -b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ p_293 ∨ -b^{293, 2}_2 c b^{293, 1}_2 ∨ -b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ p_293 ∨ -b^{293, 2}_1 c b^{293, 1}_2 ∨ -b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ p_293 ∨ b^{293, 2}_0 c in DIMACS: 23429 -23430 23431 293 -23432 0 23429 -23430 23431 293 -23433 0 23429 -23430 23431 293 23434 0 c 1-1 --> 0 c (-b^{293, 1}_2 ∧ -b^{293, 1}_1 ∧ b^{293, 1}_0 ∧ -p_293) -> (-b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ -b^{293, 2}_0) c in CNF: c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ p_293 ∨ -b^{293, 2}_2 c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ p_293 ∨ -b^{293, 2}_1 c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ p_293 ∨ -b^{293, 2}_0 c in DIMACS: 23429 23430 -23431 293 -23432 0 23429 23430 -23431 293 -23433 0 23429 23430 -23431 293 -23434 0 c 0-1 --> -1 c (-b^{293, 1}_2 ∧ -b^{293, 1}_1 ∧ -b^{293, 1}_0 ∧ -p_293) -> ( b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ b^{293, 2}_0) c in CNF: c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ p_293 ∨ b^{293, 2}_2 c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ p_293 ∨ -b^{293, 2}_1 c b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ p_293 ∨ b^{293, 2}_0 c in DIMACS: 23429 23430 23431 293 23432 0 23429 23430 23431 293 -23433 0 23429 23430 23431 293 23434 0 c -1-1 --> -2 c ( b^{293, 1}_2 ∧ -b^{293, 1}_1 ∧ b^{293, 1}_0 ∧ -p_293) -> ( b^{293, 2}_2 ∧ b^{293, 2}_1 ∧ -b^{293, 2}_0) c in CNF: c -b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ p_293 ∨ b^{293, 2}_2 c -b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ p_293 ∨ b^{293, 2}_1 c -b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ p_293 ∨ -b^{293, 2}_0 c in DIMACS: -23429 23430 -23431 293 23432 0 -23429 23430 -23431 293 23433 0 -23429 23430 -23431 293 -23434 0 c -2-1 --> break c ( b^{293, 1}_2 ∧ b^{293, 1}_1 ∧ -b^{293, 1}_0 ∧ -p_293) -> break c in CNF: c -b^{293, 1}_2 ∨ -b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ p_293 ∨ break c in DIMACS: -23429 -23430 23431 293 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{293, 1}_2 ∧ -b^{293, 1}_1 ∧ -b^{293, 1}_0 ∧ true) c in CNF: c -b^{293, 1}_2 ∨ b^{293, 1}_1 ∨ b^{293, 1}_0 ∨ false c in DIMACS: -23429 23430 23431 0 c 3 does not represent an automaton state. c -(-b^{293, 1}_2 ∧ b^{293, 1}_1 ∧ b^{293, 1}_0 ∧ true) c in CNF: c b^{293, 1}_2 ∨ -b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ false c in DIMACS: 23429 -23430 -23431 0 c -3 does not represent an automaton state. c -( b^{293, 1}_2 ∧ b^{293, 1}_1 ∧ b^{293, 1}_0 ∧ true) c in CNF: c -b^{293, 1}_2 ∨ -b^{293, 1}_1 ∨ -b^{293, 1}_0 ∨ false c in DIMACS: -23429 -23430 -23431 0 c i = 2 c -2+1 --> -1 c ( b^{293, 2}_2 ∧ b^{293, 2}_1 ∧ -b^{293, 2}_0 ∧ p_586) -> ( b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ b^{293, 3}_0) c in CNF: c -b^{293, 2}_2 ∨ -b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ -p_586 ∨ b^{293, 3}_2 c -b^{293, 2}_2 ∨ -b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ -p_586 ∨ -b^{293, 3}_1 c -b^{293, 2}_2 ∨ -b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ -p_586 ∨ b^{293, 3}_0 c in DIMACS: -23432 -23433 23434 -586 23435 0 -23432 -23433 23434 -586 -23436 0 -23432 -23433 23434 -586 23437 0 c -1+1 --> 0 c ( b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ b^{293, 2}_0 ∧ p_586) -> (-b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ -b^{293, 3}_0) c in CNF: c -b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ -p_586 ∨ -b^{293, 3}_2 c -b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ -p_586 ∨ -b^{293, 3}_1 c -b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ -p_586 ∨ -b^{293, 3}_0 c in DIMACS: -23432 23433 -23434 -586 -23435 0 -23432 23433 -23434 -586 -23436 0 -23432 23433 -23434 -586 -23437 0 c 0+1 --> 1 c (-b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ -b^{293, 2}_0 ∧ p_586) -> (-b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ b^{293, 3}_0) c in CNF: c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ -p_586 ∨ -b^{293, 3}_2 c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ -p_586 ∨ -b^{293, 3}_1 c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ -p_586 ∨ b^{293, 3}_0 c in DIMACS: 23432 23433 23434 -586 -23435 0 23432 23433 23434 -586 -23436 0 23432 23433 23434 -586 23437 0 c 1+1 --> 2 c (-b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ b^{293, 2}_0 ∧ p_586) -> (-b^{293, 3}_2 ∧ b^{293, 3}_1 ∧ -b^{293, 3}_0) c in CNF: c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ -p_586 ∨ -b^{293, 3}_2 c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ -p_586 ∨ b^{293, 3}_1 c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ -p_586 ∨ -b^{293, 3}_0 c in DIMACS: 23432 23433 -23434 -586 -23435 0 23432 23433 -23434 -586 23436 0 23432 23433 -23434 -586 -23437 0 c 2+1 --> break c (-b^{293, 2}_2 ∧ b^{293, 2}_1 ∧ -b^{293, 2}_0 ∧ p_586) -> break c in CNF: c b^{293, 2}_2 ∨ -b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ -p_586 ∨ break c in DIMACS: 23432 -23433 23434 -586 1162 0 c 2-1 --> 1 c (-b^{293, 2}_2 ∧ b^{293, 2}_1 ∧ -b^{293, 2}_0 ∧ -p_586) -> (-b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ b^{293, 3}_0) c in CNF: c b^{293, 2}_2 ∨ -b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ p_586 ∨ -b^{293, 3}_2 c b^{293, 2}_2 ∨ -b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ p_586 ∨ -b^{293, 3}_1 c b^{293, 2}_2 ∨ -b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ p_586 ∨ b^{293, 3}_0 c in DIMACS: 23432 -23433 23434 586 -23435 0 23432 -23433 23434 586 -23436 0 23432 -23433 23434 586 23437 0 c 1-1 --> 0 c (-b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ b^{293, 2}_0 ∧ -p_586) -> (-b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ -b^{293, 3}_0) c in CNF: c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ p_586 ∨ -b^{293, 3}_2 c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ p_586 ∨ -b^{293, 3}_1 c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ p_586 ∨ -b^{293, 3}_0 c in DIMACS: 23432 23433 -23434 586 -23435 0 23432 23433 -23434 586 -23436 0 23432 23433 -23434 586 -23437 0 c 0-1 --> -1 c (-b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ -b^{293, 2}_0 ∧ -p_586) -> ( b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ b^{293, 3}_0) c in CNF: c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ p_586 ∨ b^{293, 3}_2 c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ p_586 ∨ -b^{293, 3}_1 c b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ p_586 ∨ b^{293, 3}_0 c in DIMACS: 23432 23433 23434 586 23435 0 23432 23433 23434 586 -23436 0 23432 23433 23434 586 23437 0 c -1-1 --> -2 c ( b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ b^{293, 2}_0 ∧ -p_586) -> ( b^{293, 3}_2 ∧ b^{293, 3}_1 ∧ -b^{293, 3}_0) c in CNF: c -b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ p_586 ∨ b^{293, 3}_2 c -b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ p_586 ∨ b^{293, 3}_1 c -b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ p_586 ∨ -b^{293, 3}_0 c in DIMACS: -23432 23433 -23434 586 23435 0 -23432 23433 -23434 586 23436 0 -23432 23433 -23434 586 -23437 0 c -2-1 --> break c ( b^{293, 2}_2 ∧ b^{293, 2}_1 ∧ -b^{293, 2}_0 ∧ -p_586) -> break c in CNF: c -b^{293, 2}_2 ∨ -b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ p_586 ∨ break c in DIMACS: -23432 -23433 23434 586 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{293, 2}_2 ∧ -b^{293, 2}_1 ∧ -b^{293, 2}_0 ∧ true) c in CNF: c -b^{293, 2}_2 ∨ b^{293, 2}_1 ∨ b^{293, 2}_0 ∨ false c in DIMACS: -23432 23433 23434 0 c 3 does not represent an automaton state. c -(-b^{293, 2}_2 ∧ b^{293, 2}_1 ∧ b^{293, 2}_0 ∧ true) c in CNF: c b^{293, 2}_2 ∨ -b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ false c in DIMACS: 23432 -23433 -23434 0 c -3 does not represent an automaton state. c -( b^{293, 2}_2 ∧ b^{293, 2}_1 ∧ b^{293, 2}_0 ∧ true) c in CNF: c -b^{293, 2}_2 ∨ -b^{293, 2}_1 ∨ -b^{293, 2}_0 ∨ false c in DIMACS: -23432 -23433 -23434 0 c i = 3 c -2+1 --> -1 c ( b^{293, 3}_2 ∧ b^{293, 3}_1 ∧ -b^{293, 3}_0 ∧ p_879) -> ( b^{293, 4}_2 ∧ -b^{293, 4}_1 ∧ b^{293, 4}_0) c in CNF: c -b^{293, 3}_2 ∨ -b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ -p_879 ∨ b^{293, 4}_2 c -b^{293, 3}_2 ∨ -b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ -p_879 ∨ -b^{293, 4}_1 c -b^{293, 3}_2 ∨ -b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ -p_879 ∨ b^{293, 4}_0 c in DIMACS: -23435 -23436 23437 -879 23438 0 -23435 -23436 23437 -879 -23439 0 -23435 -23436 23437 -879 23440 0 c -1+1 --> 0 c ( b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ b^{293, 3}_0 ∧ p_879) -> (-b^{293, 4}_2 ∧ -b^{293, 4}_1 ∧ -b^{293, 4}_0) c in CNF: c -b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ -p_879 ∨ -b^{293, 4}_2 c -b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ -p_879 ∨ -b^{293, 4}_1 c -b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ -p_879 ∨ -b^{293, 4}_0 c in DIMACS: -23435 23436 -23437 -879 -23438 0 -23435 23436 -23437 -879 -23439 0 -23435 23436 -23437 -879 -23440 0 c 0+1 --> 1 c (-b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ -b^{293, 3}_0 ∧ p_879) -> (-b^{293, 4}_2 ∧ -b^{293, 4}_1 ∧ b^{293, 4}_0) c in CNF: c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ -p_879 ∨ -b^{293, 4}_2 c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ -p_879 ∨ -b^{293, 4}_1 c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ -p_879 ∨ b^{293, 4}_0 c in DIMACS: 23435 23436 23437 -879 -23438 0 23435 23436 23437 -879 -23439 0 23435 23436 23437 -879 23440 0 c 1+1 --> 2 c (-b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ b^{293, 3}_0 ∧ p_879) -> (-b^{293, 4}_2 ∧ b^{293, 4}_1 ∧ -b^{293, 4}_0) c in CNF: c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ -p_879 ∨ -b^{293, 4}_2 c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ -p_879 ∨ b^{293, 4}_1 c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ -p_879 ∨ -b^{293, 4}_0 c in DIMACS: 23435 23436 -23437 -879 -23438 0 23435 23436 -23437 -879 23439 0 23435 23436 -23437 -879 -23440 0 c 2+1 --> break c (-b^{293, 3}_2 ∧ b^{293, 3}_1 ∧ -b^{293, 3}_0 ∧ p_879) -> break c in CNF: c b^{293, 3}_2 ∨ -b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ -p_879 ∨ break c in DIMACS: 23435 -23436 23437 -879 1162 0 c 2-1 --> 1 c (-b^{293, 3}_2 ∧ b^{293, 3}_1 ∧ -b^{293, 3}_0 ∧ -p_879) -> (-b^{293, 4}_2 ∧ -b^{293, 4}_1 ∧ b^{293, 4}_0) c in CNF: c b^{293, 3}_2 ∨ -b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ p_879 ∨ -b^{293, 4}_2 c b^{293, 3}_2 ∨ -b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ p_879 ∨ -b^{293, 4}_1 c b^{293, 3}_2 ∨ -b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ p_879 ∨ b^{293, 4}_0 c in DIMACS: 23435 -23436 23437 879 -23438 0 23435 -23436 23437 879 -23439 0 23435 -23436 23437 879 23440 0 c 1-1 --> 0 c (-b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ b^{293, 3}_0 ∧ -p_879) -> (-b^{293, 4}_2 ∧ -b^{293, 4}_1 ∧ -b^{293, 4}_0) c in CNF: c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ p_879 ∨ -b^{293, 4}_2 c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ p_879 ∨ -b^{293, 4}_1 c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ p_879 ∨ -b^{293, 4}_0 c in DIMACS: 23435 23436 -23437 879 -23438 0 23435 23436 -23437 879 -23439 0 23435 23436 -23437 879 -23440 0 c 0-1 --> -1 c (-b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ -b^{293, 3}_0 ∧ -p_879) -> ( b^{293, 4}_2 ∧ -b^{293, 4}_1 ∧ b^{293, 4}_0) c in CNF: c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ p_879 ∨ b^{293, 4}_2 c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ p_879 ∨ -b^{293, 4}_1 c b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ p_879 ∨ b^{293, 4}_0 c in DIMACS: 23435 23436 23437 879 23438 0 23435 23436 23437 879 -23439 0 23435 23436 23437 879 23440 0 c -1-1 --> -2 c ( b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ b^{293, 3}_0 ∧ -p_879) -> ( b^{293, 4}_2 ∧ b^{293, 4}_1 ∧ -b^{293, 4}_0) c in CNF: c -b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ p_879 ∨ b^{293, 4}_2 c -b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ p_879 ∨ b^{293, 4}_1 c -b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ p_879 ∨ -b^{293, 4}_0 c in DIMACS: -23435 23436 -23437 879 23438 0 -23435 23436 -23437 879 23439 0 -23435 23436 -23437 879 -23440 0 c -2-1 --> break c ( b^{293, 3}_2 ∧ b^{293, 3}_1 ∧ -b^{293, 3}_0 ∧ -p_879) -> break c in CNF: c -b^{293, 3}_2 ∨ -b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ p_879 ∨ break c in DIMACS: -23435 -23436 23437 879 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{293, 3}_2 ∧ -b^{293, 3}_1 ∧ -b^{293, 3}_0 ∧ true) c in CNF: c -b^{293, 3}_2 ∨ b^{293, 3}_1 ∨ b^{293, 3}_0 ∨ false c in DIMACS: -23435 23436 23437 0 c 3 does not represent an automaton state. c -(-b^{293, 3}_2 ∧ b^{293, 3}_1 ∧ b^{293, 3}_0 ∧ true) c in CNF: c b^{293, 3}_2 ∨ -b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ false c in DIMACS: 23435 -23436 -23437 0 c -3 does not represent an automaton state. c -( b^{293, 3}_2 ∧ b^{293, 3}_1 ∧ b^{293, 3}_0 ∧ true) c in CNF: c -b^{293, 3}_2 ∨ -b^{293, 3}_1 ∨ -b^{293, 3}_0 ∨ false c in DIMACS: -23435 -23436 -23437 0 c INIT for k = 294 c -b^{294, 1}_2 c -b^{294, 1}_1 c -b^{294, 1}_0 c in DIMACS: -23441 0 -23442 0 -23443 0 c Transitions for k = 294 c i = 1 c -2+1 --> -1 c ( b^{294, 1}_2 ∧ b^{294, 1}_1 ∧ -b^{294, 1}_0 ∧ p_294) -> ( b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ b^{294, 2}_0) c in CNF: c -b^{294, 1}_2 ∨ -b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ -p_294 ∨ b^{294, 2}_2 c -b^{294, 1}_2 ∨ -b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ -p_294 ∨ -b^{294, 2}_1 c -b^{294, 1}_2 ∨ -b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ -p_294 ∨ b^{294, 2}_0 c in DIMACS: -23441 -23442 23443 -294 23444 0 -23441 -23442 23443 -294 -23445 0 -23441 -23442 23443 -294 23446 0 c -1+1 --> 0 c ( b^{294, 1}_2 ∧ -b^{294, 1}_1 ∧ b^{294, 1}_0 ∧ p_294) -> (-b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ -b^{294, 2}_0) c in CNF: c -b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ -p_294 ∨ -b^{294, 2}_2 c -b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ -p_294 ∨ -b^{294, 2}_1 c -b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ -p_294 ∨ -b^{294, 2}_0 c in DIMACS: -23441 23442 -23443 -294 -23444 0 -23441 23442 -23443 -294 -23445 0 -23441 23442 -23443 -294 -23446 0 c 0+1 --> 1 c (-b^{294, 1}_2 ∧ -b^{294, 1}_1 ∧ -b^{294, 1}_0 ∧ p_294) -> (-b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ b^{294, 2}_0) c in CNF: c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ -p_294 ∨ -b^{294, 2}_2 c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ -p_294 ∨ -b^{294, 2}_1 c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ -p_294 ∨ b^{294, 2}_0 c in DIMACS: 23441 23442 23443 -294 -23444 0 23441 23442 23443 -294 -23445 0 23441 23442 23443 -294 23446 0 c 1+1 --> 2 c (-b^{294, 1}_2 ∧ -b^{294, 1}_1 ∧ b^{294, 1}_0 ∧ p_294) -> (-b^{294, 2}_2 ∧ b^{294, 2}_1 ∧ -b^{294, 2}_0) c in CNF: c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ -p_294 ∨ -b^{294, 2}_2 c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ -p_294 ∨ b^{294, 2}_1 c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ -p_294 ∨ -b^{294, 2}_0 c in DIMACS: 23441 23442 -23443 -294 -23444 0 23441 23442 -23443 -294 23445 0 23441 23442 -23443 -294 -23446 0 c 2+1 --> break c (-b^{294, 1}_2 ∧ b^{294, 1}_1 ∧ -b^{294, 1}_0 ∧ p_294) -> break c in CNF: c b^{294, 1}_2 ∨ -b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ -p_294 ∨ break c in DIMACS: 23441 -23442 23443 -294 1162 0 c 2-1 --> 1 c (-b^{294, 1}_2 ∧ b^{294, 1}_1 ∧ -b^{294, 1}_0 ∧ -p_294) -> (-b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ b^{294, 2}_0) c in CNF: c b^{294, 1}_2 ∨ -b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ p_294 ∨ -b^{294, 2}_2 c b^{294, 1}_2 ∨ -b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ p_294 ∨ -b^{294, 2}_1 c b^{294, 1}_2 ∨ -b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ p_294 ∨ b^{294, 2}_0 c in DIMACS: 23441 -23442 23443 294 -23444 0 23441 -23442 23443 294 -23445 0 23441 -23442 23443 294 23446 0 c 1-1 --> 0 c (-b^{294, 1}_2 ∧ -b^{294, 1}_1 ∧ b^{294, 1}_0 ∧ -p_294) -> (-b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ -b^{294, 2}_0) c in CNF: c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ p_294 ∨ -b^{294, 2}_2 c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ p_294 ∨ -b^{294, 2}_1 c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ p_294 ∨ -b^{294, 2}_0 c in DIMACS: 23441 23442 -23443 294 -23444 0 23441 23442 -23443 294 -23445 0 23441 23442 -23443 294 -23446 0 c 0-1 --> -1 c (-b^{294, 1}_2 ∧ -b^{294, 1}_1 ∧ -b^{294, 1}_0 ∧ -p_294) -> ( b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ b^{294, 2}_0) c in CNF: c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ p_294 ∨ b^{294, 2}_2 c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ p_294 ∨ -b^{294, 2}_1 c b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ p_294 ∨ b^{294, 2}_0 c in DIMACS: 23441 23442 23443 294 23444 0 23441 23442 23443 294 -23445 0 23441 23442 23443 294 23446 0 c -1-1 --> -2 c ( b^{294, 1}_2 ∧ -b^{294, 1}_1 ∧ b^{294, 1}_0 ∧ -p_294) -> ( b^{294, 2}_2 ∧ b^{294, 2}_1 ∧ -b^{294, 2}_0) c in CNF: c -b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ p_294 ∨ b^{294, 2}_2 c -b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ p_294 ∨ b^{294, 2}_1 c -b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ p_294 ∨ -b^{294, 2}_0 c in DIMACS: -23441 23442 -23443 294 23444 0 -23441 23442 -23443 294 23445 0 -23441 23442 -23443 294 -23446 0 c -2-1 --> break c ( b^{294, 1}_2 ∧ b^{294, 1}_1 ∧ -b^{294, 1}_0 ∧ -p_294) -> break c in CNF: c -b^{294, 1}_2 ∨ -b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ p_294 ∨ break c in DIMACS: -23441 -23442 23443 294 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{294, 1}_2 ∧ -b^{294, 1}_1 ∧ -b^{294, 1}_0 ∧ true) c in CNF: c -b^{294, 1}_2 ∨ b^{294, 1}_1 ∨ b^{294, 1}_0 ∨ false c in DIMACS: -23441 23442 23443 0 c 3 does not represent an automaton state. c -(-b^{294, 1}_2 ∧ b^{294, 1}_1 ∧ b^{294, 1}_0 ∧ true) c in CNF: c b^{294, 1}_2 ∨ -b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ false c in DIMACS: 23441 -23442 -23443 0 c -3 does not represent an automaton state. c -( b^{294, 1}_2 ∧ b^{294, 1}_1 ∧ b^{294, 1}_0 ∧ true) c in CNF: c -b^{294, 1}_2 ∨ -b^{294, 1}_1 ∨ -b^{294, 1}_0 ∨ false c in DIMACS: -23441 -23442 -23443 0 c i = 2 c -2+1 --> -1 c ( b^{294, 2}_2 ∧ b^{294, 2}_1 ∧ -b^{294, 2}_0 ∧ p_588) -> ( b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ b^{294, 3}_0) c in CNF: c -b^{294, 2}_2 ∨ -b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ -p_588 ∨ b^{294, 3}_2 c -b^{294, 2}_2 ∨ -b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ -p_588 ∨ -b^{294, 3}_1 c -b^{294, 2}_2 ∨ -b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ -p_588 ∨ b^{294, 3}_0 c in DIMACS: -23444 -23445 23446 -588 23447 0 -23444 -23445 23446 -588 -23448 0 -23444 -23445 23446 -588 23449 0 c -1+1 --> 0 c ( b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ b^{294, 2}_0 ∧ p_588) -> (-b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ -b^{294, 3}_0) c in CNF: c -b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ -p_588 ∨ -b^{294, 3}_2 c -b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ -p_588 ∨ -b^{294, 3}_1 c -b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ -p_588 ∨ -b^{294, 3}_0 c in DIMACS: -23444 23445 -23446 -588 -23447 0 -23444 23445 -23446 -588 -23448 0 -23444 23445 -23446 -588 -23449 0 c 0+1 --> 1 c (-b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ -b^{294, 2}_0 ∧ p_588) -> (-b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ b^{294, 3}_0) c in CNF: c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ -p_588 ∨ -b^{294, 3}_2 c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ -p_588 ∨ -b^{294, 3}_1 c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ -p_588 ∨ b^{294, 3}_0 c in DIMACS: 23444 23445 23446 -588 -23447 0 23444 23445 23446 -588 -23448 0 23444 23445 23446 -588 23449 0 c 1+1 --> 2 c (-b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ b^{294, 2}_0 ∧ p_588) -> (-b^{294, 3}_2 ∧ b^{294, 3}_1 ∧ -b^{294, 3}_0) c in CNF: c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ -p_588 ∨ -b^{294, 3}_2 c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ -p_588 ∨ b^{294, 3}_1 c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ -p_588 ∨ -b^{294, 3}_0 c in DIMACS: 23444 23445 -23446 -588 -23447 0 23444 23445 -23446 -588 23448 0 23444 23445 -23446 -588 -23449 0 c 2+1 --> break c (-b^{294, 2}_2 ∧ b^{294, 2}_1 ∧ -b^{294, 2}_0 ∧ p_588) -> break c in CNF: c b^{294, 2}_2 ∨ -b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ -p_588 ∨ break c in DIMACS: 23444 -23445 23446 -588 1162 0 c 2-1 --> 1 c (-b^{294, 2}_2 ∧ b^{294, 2}_1 ∧ -b^{294, 2}_0 ∧ -p_588) -> (-b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ b^{294, 3}_0) c in CNF: c b^{294, 2}_2 ∨ -b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ p_588 ∨ -b^{294, 3}_2 c b^{294, 2}_2 ∨ -b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ p_588 ∨ -b^{294, 3}_1 c b^{294, 2}_2 ∨ -b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ p_588 ∨ b^{294, 3}_0 c in DIMACS: 23444 -23445 23446 588 -23447 0 23444 -23445 23446 588 -23448 0 23444 -23445 23446 588 23449 0 c 1-1 --> 0 c (-b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ b^{294, 2}_0 ∧ -p_588) -> (-b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ -b^{294, 3}_0) c in CNF: c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ p_588 ∨ -b^{294, 3}_2 c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ p_588 ∨ -b^{294, 3}_1 c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ p_588 ∨ -b^{294, 3}_0 c in DIMACS: 23444 23445 -23446 588 -23447 0 23444 23445 -23446 588 -23448 0 23444 23445 -23446 588 -23449 0 c 0-1 --> -1 c (-b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ -b^{294, 2}_0 ∧ -p_588) -> ( b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ b^{294, 3}_0) c in CNF: c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ p_588 ∨ b^{294, 3}_2 c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ p_588 ∨ -b^{294, 3}_1 c b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ p_588 ∨ b^{294, 3}_0 c in DIMACS: 23444 23445 23446 588 23447 0 23444 23445 23446 588 -23448 0 23444 23445 23446 588 23449 0 c -1-1 --> -2 c ( b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ b^{294, 2}_0 ∧ -p_588) -> ( b^{294, 3}_2 ∧ b^{294, 3}_1 ∧ -b^{294, 3}_0) c in CNF: c -b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ p_588 ∨ b^{294, 3}_2 c -b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ p_588 ∨ b^{294, 3}_1 c -b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ p_588 ∨ -b^{294, 3}_0 c in DIMACS: -23444 23445 -23446 588 23447 0 -23444 23445 -23446 588 23448 0 -23444 23445 -23446 588 -23449 0 c -2-1 --> break c ( b^{294, 2}_2 ∧ b^{294, 2}_1 ∧ -b^{294, 2}_0 ∧ -p_588) -> break c in CNF: c -b^{294, 2}_2 ∨ -b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ p_588 ∨ break c in DIMACS: -23444 -23445 23446 588 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{294, 2}_2 ∧ -b^{294, 2}_1 ∧ -b^{294, 2}_0 ∧ true) c in CNF: c -b^{294, 2}_2 ∨ b^{294, 2}_1 ∨ b^{294, 2}_0 ∨ false c in DIMACS: -23444 23445 23446 0 c 3 does not represent an automaton state. c -(-b^{294, 2}_2 ∧ b^{294, 2}_1 ∧ b^{294, 2}_0 ∧ true) c in CNF: c b^{294, 2}_2 ∨ -b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ false c in DIMACS: 23444 -23445 -23446 0 c -3 does not represent an automaton state. c -( b^{294, 2}_2 ∧ b^{294, 2}_1 ∧ b^{294, 2}_0 ∧ true) c in CNF: c -b^{294, 2}_2 ∨ -b^{294, 2}_1 ∨ -b^{294, 2}_0 ∨ false c in DIMACS: -23444 -23445 -23446 0 c i = 3 c -2+1 --> -1 c ( b^{294, 3}_2 ∧ b^{294, 3}_1 ∧ -b^{294, 3}_0 ∧ p_882) -> ( b^{294, 4}_2 ∧ -b^{294, 4}_1 ∧ b^{294, 4}_0) c in CNF: c -b^{294, 3}_2 ∨ -b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ -p_882 ∨ b^{294, 4}_2 c -b^{294, 3}_2 ∨ -b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ -p_882 ∨ -b^{294, 4}_1 c -b^{294, 3}_2 ∨ -b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ -p_882 ∨ b^{294, 4}_0 c in DIMACS: -23447 -23448 23449 -882 23450 0 -23447 -23448 23449 -882 -23451 0 -23447 -23448 23449 -882 23452 0 c -1+1 --> 0 c ( b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ b^{294, 3}_0 ∧ p_882) -> (-b^{294, 4}_2 ∧ -b^{294, 4}_1 ∧ -b^{294, 4}_0) c in CNF: c -b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ -p_882 ∨ -b^{294, 4}_2 c -b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ -p_882 ∨ -b^{294, 4}_1 c -b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ -p_882 ∨ -b^{294, 4}_0 c in DIMACS: -23447 23448 -23449 -882 -23450 0 -23447 23448 -23449 -882 -23451 0 -23447 23448 -23449 -882 -23452 0 c 0+1 --> 1 c (-b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ -b^{294, 3}_0 ∧ p_882) -> (-b^{294, 4}_2 ∧ -b^{294, 4}_1 ∧ b^{294, 4}_0) c in CNF: c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ -p_882 ∨ -b^{294, 4}_2 c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ -p_882 ∨ -b^{294, 4}_1 c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ -p_882 ∨ b^{294, 4}_0 c in DIMACS: 23447 23448 23449 -882 -23450 0 23447 23448 23449 -882 -23451 0 23447 23448 23449 -882 23452 0 c 1+1 --> 2 c (-b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ b^{294, 3}_0 ∧ p_882) -> (-b^{294, 4}_2 ∧ b^{294, 4}_1 ∧ -b^{294, 4}_0) c in CNF: c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ -p_882 ∨ -b^{294, 4}_2 c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ -p_882 ∨ b^{294, 4}_1 c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ -p_882 ∨ -b^{294, 4}_0 c in DIMACS: 23447 23448 -23449 -882 -23450 0 23447 23448 -23449 -882 23451 0 23447 23448 -23449 -882 -23452 0 c 2+1 --> break c (-b^{294, 3}_2 ∧ b^{294, 3}_1 ∧ -b^{294, 3}_0 ∧ p_882) -> break c in CNF: c b^{294, 3}_2 ∨ -b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ -p_882 ∨ break c in DIMACS: 23447 -23448 23449 -882 1162 0 c 2-1 --> 1 c (-b^{294, 3}_2 ∧ b^{294, 3}_1 ∧ -b^{294, 3}_0 ∧ -p_882) -> (-b^{294, 4}_2 ∧ -b^{294, 4}_1 ∧ b^{294, 4}_0) c in CNF: c b^{294, 3}_2 ∨ -b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ p_882 ∨ -b^{294, 4}_2 c b^{294, 3}_2 ∨ -b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ p_882 ∨ -b^{294, 4}_1 c b^{294, 3}_2 ∨ -b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ p_882 ∨ b^{294, 4}_0 c in DIMACS: 23447 -23448 23449 882 -23450 0 23447 -23448 23449 882 -23451 0 23447 -23448 23449 882 23452 0 c 1-1 --> 0 c (-b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ b^{294, 3}_0 ∧ -p_882) -> (-b^{294, 4}_2 ∧ -b^{294, 4}_1 ∧ -b^{294, 4}_0) c in CNF: c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ p_882 ∨ -b^{294, 4}_2 c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ p_882 ∨ -b^{294, 4}_1 c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ p_882 ∨ -b^{294, 4}_0 c in DIMACS: 23447 23448 -23449 882 -23450 0 23447 23448 -23449 882 -23451 0 23447 23448 -23449 882 -23452 0 c 0-1 --> -1 c (-b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ -b^{294, 3}_0 ∧ -p_882) -> ( b^{294, 4}_2 ∧ -b^{294, 4}_1 ∧ b^{294, 4}_0) c in CNF: c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ p_882 ∨ b^{294, 4}_2 c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ p_882 ∨ -b^{294, 4}_1 c b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ p_882 ∨ b^{294, 4}_0 c in DIMACS: 23447 23448 23449 882 23450 0 23447 23448 23449 882 -23451 0 23447 23448 23449 882 23452 0 c -1-1 --> -2 c ( b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ b^{294, 3}_0 ∧ -p_882) -> ( b^{294, 4}_2 ∧ b^{294, 4}_1 ∧ -b^{294, 4}_0) c in CNF: c -b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ p_882 ∨ b^{294, 4}_2 c -b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ p_882 ∨ b^{294, 4}_1 c -b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ p_882 ∨ -b^{294, 4}_0 c in DIMACS: -23447 23448 -23449 882 23450 0 -23447 23448 -23449 882 23451 0 -23447 23448 -23449 882 -23452 0 c -2-1 --> break c ( b^{294, 3}_2 ∧ b^{294, 3}_1 ∧ -b^{294, 3}_0 ∧ -p_882) -> break c in CNF: c -b^{294, 3}_2 ∨ -b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ p_882 ∨ break c in DIMACS: -23447 -23448 23449 882 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{294, 3}_2 ∧ -b^{294, 3}_1 ∧ -b^{294, 3}_0 ∧ true) c in CNF: c -b^{294, 3}_2 ∨ b^{294, 3}_1 ∨ b^{294, 3}_0 ∨ false c in DIMACS: -23447 23448 23449 0 c 3 does not represent an automaton state. c -(-b^{294, 3}_2 ∧ b^{294, 3}_1 ∧ b^{294, 3}_0 ∧ true) c in CNF: c b^{294, 3}_2 ∨ -b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ false c in DIMACS: 23447 -23448 -23449 0 c -3 does not represent an automaton state. c -( b^{294, 3}_2 ∧ b^{294, 3}_1 ∧ b^{294, 3}_0 ∧ true) c in CNF: c -b^{294, 3}_2 ∨ -b^{294, 3}_1 ∨ -b^{294, 3}_0 ∨ false c in DIMACS: -23447 -23448 -23449 0 c INIT for k = 295 c -b^{295, 1}_2 c -b^{295, 1}_1 c -b^{295, 1}_0 c in DIMACS: -23453 0 -23454 0 -23455 0 c Transitions for k = 295 c i = 1 c -2+1 --> -1 c ( b^{295, 1}_2 ∧ b^{295, 1}_1 ∧ -b^{295, 1}_0 ∧ p_295) -> ( b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ b^{295, 2}_0) c in CNF: c -b^{295, 1}_2 ∨ -b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ -p_295 ∨ b^{295, 2}_2 c -b^{295, 1}_2 ∨ -b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ -p_295 ∨ -b^{295, 2}_1 c -b^{295, 1}_2 ∨ -b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ -p_295 ∨ b^{295, 2}_0 c in DIMACS: -23453 -23454 23455 -295 23456 0 -23453 -23454 23455 -295 -23457 0 -23453 -23454 23455 -295 23458 0 c -1+1 --> 0 c ( b^{295, 1}_2 ∧ -b^{295, 1}_1 ∧ b^{295, 1}_0 ∧ p_295) -> (-b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ -b^{295, 2}_0) c in CNF: c -b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ -p_295 ∨ -b^{295, 2}_2 c -b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ -p_295 ∨ -b^{295, 2}_1 c -b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ -p_295 ∨ -b^{295, 2}_0 c in DIMACS: -23453 23454 -23455 -295 -23456 0 -23453 23454 -23455 -295 -23457 0 -23453 23454 -23455 -295 -23458 0 c 0+1 --> 1 c (-b^{295, 1}_2 ∧ -b^{295, 1}_1 ∧ -b^{295, 1}_0 ∧ p_295) -> (-b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ b^{295, 2}_0) c in CNF: c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ -p_295 ∨ -b^{295, 2}_2 c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ -p_295 ∨ -b^{295, 2}_1 c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ -p_295 ∨ b^{295, 2}_0 c in DIMACS: 23453 23454 23455 -295 -23456 0 23453 23454 23455 -295 -23457 0 23453 23454 23455 -295 23458 0 c 1+1 --> 2 c (-b^{295, 1}_2 ∧ -b^{295, 1}_1 ∧ b^{295, 1}_0 ∧ p_295) -> (-b^{295, 2}_2 ∧ b^{295, 2}_1 ∧ -b^{295, 2}_0) c in CNF: c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ -p_295 ∨ -b^{295, 2}_2 c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ -p_295 ∨ b^{295, 2}_1 c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ -p_295 ∨ -b^{295, 2}_0 c in DIMACS: 23453 23454 -23455 -295 -23456 0 23453 23454 -23455 -295 23457 0 23453 23454 -23455 -295 -23458 0 c 2+1 --> break c (-b^{295, 1}_2 ∧ b^{295, 1}_1 ∧ -b^{295, 1}_0 ∧ p_295) -> break c in CNF: c b^{295, 1}_2 ∨ -b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ -p_295 ∨ break c in DIMACS: 23453 -23454 23455 -295 1162 0 c 2-1 --> 1 c (-b^{295, 1}_2 ∧ b^{295, 1}_1 ∧ -b^{295, 1}_0 ∧ -p_295) -> (-b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ b^{295, 2}_0) c in CNF: c b^{295, 1}_2 ∨ -b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ p_295 ∨ -b^{295, 2}_2 c b^{295, 1}_2 ∨ -b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ p_295 ∨ -b^{295, 2}_1 c b^{295, 1}_2 ∨ -b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ p_295 ∨ b^{295, 2}_0 c in DIMACS: 23453 -23454 23455 295 -23456 0 23453 -23454 23455 295 -23457 0 23453 -23454 23455 295 23458 0 c 1-1 --> 0 c (-b^{295, 1}_2 ∧ -b^{295, 1}_1 ∧ b^{295, 1}_0 ∧ -p_295) -> (-b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ -b^{295, 2}_0) c in CNF: c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ p_295 ∨ -b^{295, 2}_2 c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ p_295 ∨ -b^{295, 2}_1 c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ p_295 ∨ -b^{295, 2}_0 c in DIMACS: 23453 23454 -23455 295 -23456 0 23453 23454 -23455 295 -23457 0 23453 23454 -23455 295 -23458 0 c 0-1 --> -1 c (-b^{295, 1}_2 ∧ -b^{295, 1}_1 ∧ -b^{295, 1}_0 ∧ -p_295) -> ( b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ b^{295, 2}_0) c in CNF: c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ p_295 ∨ b^{295, 2}_2 c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ p_295 ∨ -b^{295, 2}_1 c b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ p_295 ∨ b^{295, 2}_0 c in DIMACS: 23453 23454 23455 295 23456 0 23453 23454 23455 295 -23457 0 23453 23454 23455 295 23458 0 c -1-1 --> -2 c ( b^{295, 1}_2 ∧ -b^{295, 1}_1 ∧ b^{295, 1}_0 ∧ -p_295) -> ( b^{295, 2}_2 ∧ b^{295, 2}_1 ∧ -b^{295, 2}_0) c in CNF: c -b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ p_295 ∨ b^{295, 2}_2 c -b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ p_295 ∨ b^{295, 2}_1 c -b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ p_295 ∨ -b^{295, 2}_0 c in DIMACS: -23453 23454 -23455 295 23456 0 -23453 23454 -23455 295 23457 0 -23453 23454 -23455 295 -23458 0 c -2-1 --> break c ( b^{295, 1}_2 ∧ b^{295, 1}_1 ∧ -b^{295, 1}_0 ∧ -p_295) -> break c in CNF: c -b^{295, 1}_2 ∨ -b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ p_295 ∨ break c in DIMACS: -23453 -23454 23455 295 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{295, 1}_2 ∧ -b^{295, 1}_1 ∧ -b^{295, 1}_0 ∧ true) c in CNF: c -b^{295, 1}_2 ∨ b^{295, 1}_1 ∨ b^{295, 1}_0 ∨ false c in DIMACS: -23453 23454 23455 0 c 3 does not represent an automaton state. c -(-b^{295, 1}_2 ∧ b^{295, 1}_1 ∧ b^{295, 1}_0 ∧ true) c in CNF: c b^{295, 1}_2 ∨ -b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ false c in DIMACS: 23453 -23454 -23455 0 c -3 does not represent an automaton state. c -( b^{295, 1}_2 ∧ b^{295, 1}_1 ∧ b^{295, 1}_0 ∧ true) c in CNF: c -b^{295, 1}_2 ∨ -b^{295, 1}_1 ∨ -b^{295, 1}_0 ∨ false c in DIMACS: -23453 -23454 -23455 0 c i = 2 c -2+1 --> -1 c ( b^{295, 2}_2 ∧ b^{295, 2}_1 ∧ -b^{295, 2}_0 ∧ p_590) -> ( b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ b^{295, 3}_0) c in CNF: c -b^{295, 2}_2 ∨ -b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ -p_590 ∨ b^{295, 3}_2 c -b^{295, 2}_2 ∨ -b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ -p_590 ∨ -b^{295, 3}_1 c -b^{295, 2}_2 ∨ -b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ -p_590 ∨ b^{295, 3}_0 c in DIMACS: -23456 -23457 23458 -590 23459 0 -23456 -23457 23458 -590 -23460 0 -23456 -23457 23458 -590 23461 0 c -1+1 --> 0 c ( b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ b^{295, 2}_0 ∧ p_590) -> (-b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ -b^{295, 3}_0) c in CNF: c -b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ -p_590 ∨ -b^{295, 3}_2 c -b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ -p_590 ∨ -b^{295, 3}_1 c -b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ -p_590 ∨ -b^{295, 3}_0 c in DIMACS: -23456 23457 -23458 -590 -23459 0 -23456 23457 -23458 -590 -23460 0 -23456 23457 -23458 -590 -23461 0 c 0+1 --> 1 c (-b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ -b^{295, 2}_0 ∧ p_590) -> (-b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ b^{295, 3}_0) c in CNF: c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ -p_590 ∨ -b^{295, 3}_2 c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ -p_590 ∨ -b^{295, 3}_1 c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ -p_590 ∨ b^{295, 3}_0 c in DIMACS: 23456 23457 23458 -590 -23459 0 23456 23457 23458 -590 -23460 0 23456 23457 23458 -590 23461 0 c 1+1 --> 2 c (-b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ b^{295, 2}_0 ∧ p_590) -> (-b^{295, 3}_2 ∧ b^{295, 3}_1 ∧ -b^{295, 3}_0) c in CNF: c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ -p_590 ∨ -b^{295, 3}_2 c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ -p_590 ∨ b^{295, 3}_1 c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ -p_590 ∨ -b^{295, 3}_0 c in DIMACS: 23456 23457 -23458 -590 -23459 0 23456 23457 -23458 -590 23460 0 23456 23457 -23458 -590 -23461 0 c 2+1 --> break c (-b^{295, 2}_2 ∧ b^{295, 2}_1 ∧ -b^{295, 2}_0 ∧ p_590) -> break c in CNF: c b^{295, 2}_2 ∨ -b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ -p_590 ∨ break c in DIMACS: 23456 -23457 23458 -590 1162 0 c 2-1 --> 1 c (-b^{295, 2}_2 ∧ b^{295, 2}_1 ∧ -b^{295, 2}_0 ∧ -p_590) -> (-b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ b^{295, 3}_0) c in CNF: c b^{295, 2}_2 ∨ -b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ p_590 ∨ -b^{295, 3}_2 c b^{295, 2}_2 ∨ -b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ p_590 ∨ -b^{295, 3}_1 c b^{295, 2}_2 ∨ -b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ p_590 ∨ b^{295, 3}_0 c in DIMACS: 23456 -23457 23458 590 -23459 0 23456 -23457 23458 590 -23460 0 23456 -23457 23458 590 23461 0 c 1-1 --> 0 c (-b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ b^{295, 2}_0 ∧ -p_590) -> (-b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ -b^{295, 3}_0) c in CNF: c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ p_590 ∨ -b^{295, 3}_2 c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ p_590 ∨ -b^{295, 3}_1 c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ p_590 ∨ -b^{295, 3}_0 c in DIMACS: 23456 23457 -23458 590 -23459 0 23456 23457 -23458 590 -23460 0 23456 23457 -23458 590 -23461 0 c 0-1 --> -1 c (-b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ -b^{295, 2}_0 ∧ -p_590) -> ( b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ b^{295, 3}_0) c in CNF: c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ p_590 ∨ b^{295, 3}_2 c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ p_590 ∨ -b^{295, 3}_1 c b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ p_590 ∨ b^{295, 3}_0 c in DIMACS: 23456 23457 23458 590 23459 0 23456 23457 23458 590 -23460 0 23456 23457 23458 590 23461 0 c -1-1 --> -2 c ( b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ b^{295, 2}_0 ∧ -p_590) -> ( b^{295, 3}_2 ∧ b^{295, 3}_1 ∧ -b^{295, 3}_0) c in CNF: c -b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ p_590 ∨ b^{295, 3}_2 c -b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ p_590 ∨ b^{295, 3}_1 c -b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ p_590 ∨ -b^{295, 3}_0 c in DIMACS: -23456 23457 -23458 590 23459 0 -23456 23457 -23458 590 23460 0 -23456 23457 -23458 590 -23461 0 c -2-1 --> break c ( b^{295, 2}_2 ∧ b^{295, 2}_1 ∧ -b^{295, 2}_0 ∧ -p_590) -> break c in CNF: c -b^{295, 2}_2 ∨ -b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ p_590 ∨ break c in DIMACS: -23456 -23457 23458 590 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{295, 2}_2 ∧ -b^{295, 2}_1 ∧ -b^{295, 2}_0 ∧ true) c in CNF: c -b^{295, 2}_2 ∨ b^{295, 2}_1 ∨ b^{295, 2}_0 ∨ false c in DIMACS: -23456 23457 23458 0 c 3 does not represent an automaton state. c -(-b^{295, 2}_2 ∧ b^{295, 2}_1 ∧ b^{295, 2}_0 ∧ true) c in CNF: c b^{295, 2}_2 ∨ -b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ false c in DIMACS: 23456 -23457 -23458 0 c -3 does not represent an automaton state. c -( b^{295, 2}_2 ∧ b^{295, 2}_1 ∧ b^{295, 2}_0 ∧ true) c in CNF: c -b^{295, 2}_2 ∨ -b^{295, 2}_1 ∨ -b^{295, 2}_0 ∨ false c in DIMACS: -23456 -23457 -23458 0 c i = 3 c -2+1 --> -1 c ( b^{295, 3}_2 ∧ b^{295, 3}_1 ∧ -b^{295, 3}_0 ∧ p_885) -> ( b^{295, 4}_2 ∧ -b^{295, 4}_1 ∧ b^{295, 4}_0) c in CNF: c -b^{295, 3}_2 ∨ -b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ -p_885 ∨ b^{295, 4}_2 c -b^{295, 3}_2 ∨ -b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ -p_885 ∨ -b^{295, 4}_1 c -b^{295, 3}_2 ∨ -b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ -p_885 ∨ b^{295, 4}_0 c in DIMACS: -23459 -23460 23461 -885 23462 0 -23459 -23460 23461 -885 -23463 0 -23459 -23460 23461 -885 23464 0 c -1+1 --> 0 c ( b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ b^{295, 3}_0 ∧ p_885) -> (-b^{295, 4}_2 ∧ -b^{295, 4}_1 ∧ -b^{295, 4}_0) c in CNF: c -b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ -p_885 ∨ -b^{295, 4}_2 c -b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ -p_885 ∨ -b^{295, 4}_1 c -b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ -p_885 ∨ -b^{295, 4}_0 c in DIMACS: -23459 23460 -23461 -885 -23462 0 -23459 23460 -23461 -885 -23463 0 -23459 23460 -23461 -885 -23464 0 c 0+1 --> 1 c (-b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ -b^{295, 3}_0 ∧ p_885) -> (-b^{295, 4}_2 ∧ -b^{295, 4}_1 ∧ b^{295, 4}_0) c in CNF: c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ -p_885 ∨ -b^{295, 4}_2 c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ -p_885 ∨ -b^{295, 4}_1 c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ -p_885 ∨ b^{295, 4}_0 c in DIMACS: 23459 23460 23461 -885 -23462 0 23459 23460 23461 -885 -23463 0 23459 23460 23461 -885 23464 0 c 1+1 --> 2 c (-b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ b^{295, 3}_0 ∧ p_885) -> (-b^{295, 4}_2 ∧ b^{295, 4}_1 ∧ -b^{295, 4}_0) c in CNF: c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ -p_885 ∨ -b^{295, 4}_2 c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ -p_885 ∨ b^{295, 4}_1 c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ -p_885 ∨ -b^{295, 4}_0 c in DIMACS: 23459 23460 -23461 -885 -23462 0 23459 23460 -23461 -885 23463 0 23459 23460 -23461 -885 -23464 0 c 2+1 --> break c (-b^{295, 3}_2 ∧ b^{295, 3}_1 ∧ -b^{295, 3}_0 ∧ p_885) -> break c in CNF: c b^{295, 3}_2 ∨ -b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ -p_885 ∨ break c in DIMACS: 23459 -23460 23461 -885 1162 0 c 2-1 --> 1 c (-b^{295, 3}_2 ∧ b^{295, 3}_1 ∧ -b^{295, 3}_0 ∧ -p_885) -> (-b^{295, 4}_2 ∧ -b^{295, 4}_1 ∧ b^{295, 4}_0) c in CNF: c b^{295, 3}_2 ∨ -b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ p_885 ∨ -b^{295, 4}_2 c b^{295, 3}_2 ∨ -b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ p_885 ∨ -b^{295, 4}_1 c b^{295, 3}_2 ∨ -b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ p_885 ∨ b^{295, 4}_0 c in DIMACS: 23459 -23460 23461 885 -23462 0 23459 -23460 23461 885 -23463 0 23459 -23460 23461 885 23464 0 c 1-1 --> 0 c (-b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ b^{295, 3}_0 ∧ -p_885) -> (-b^{295, 4}_2 ∧ -b^{295, 4}_1 ∧ -b^{295, 4}_0) c in CNF: c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ p_885 ∨ -b^{295, 4}_2 c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ p_885 ∨ -b^{295, 4}_1 c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ p_885 ∨ -b^{295, 4}_0 c in DIMACS: 23459 23460 -23461 885 -23462 0 23459 23460 -23461 885 -23463 0 23459 23460 -23461 885 -23464 0 c 0-1 --> -1 c (-b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ -b^{295, 3}_0 ∧ -p_885) -> ( b^{295, 4}_2 ∧ -b^{295, 4}_1 ∧ b^{295, 4}_0) c in CNF: c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ p_885 ∨ b^{295, 4}_2 c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ p_885 ∨ -b^{295, 4}_1 c b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ p_885 ∨ b^{295, 4}_0 c in DIMACS: 23459 23460 23461 885 23462 0 23459 23460 23461 885 -23463 0 23459 23460 23461 885 23464 0 c -1-1 --> -2 c ( b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ b^{295, 3}_0 ∧ -p_885) -> ( b^{295, 4}_2 ∧ b^{295, 4}_1 ∧ -b^{295, 4}_0) c in CNF: c -b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ p_885 ∨ b^{295, 4}_2 c -b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ p_885 ∨ b^{295, 4}_1 c -b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ p_885 ∨ -b^{295, 4}_0 c in DIMACS: -23459 23460 -23461 885 23462 0 -23459 23460 -23461 885 23463 0 -23459 23460 -23461 885 -23464 0 c -2-1 --> break c ( b^{295, 3}_2 ∧ b^{295, 3}_1 ∧ -b^{295, 3}_0 ∧ -p_885) -> break c in CNF: c -b^{295, 3}_2 ∨ -b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ p_885 ∨ break c in DIMACS: -23459 -23460 23461 885 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{295, 3}_2 ∧ -b^{295, 3}_1 ∧ -b^{295, 3}_0 ∧ true) c in CNF: c -b^{295, 3}_2 ∨ b^{295, 3}_1 ∨ b^{295, 3}_0 ∨ false c in DIMACS: -23459 23460 23461 0 c 3 does not represent an automaton state. c -(-b^{295, 3}_2 ∧ b^{295, 3}_1 ∧ b^{295, 3}_0 ∧ true) c in CNF: c b^{295, 3}_2 ∨ -b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ false c in DIMACS: 23459 -23460 -23461 0 c -3 does not represent an automaton state. c -( b^{295, 3}_2 ∧ b^{295, 3}_1 ∧ b^{295, 3}_0 ∧ true) c in CNF: c -b^{295, 3}_2 ∨ -b^{295, 3}_1 ∨ -b^{295, 3}_0 ∨ false c in DIMACS: -23459 -23460 -23461 0 c INIT for k = 296 c -b^{296, 1}_2 c -b^{296, 1}_1 c -b^{296, 1}_0 c in DIMACS: -23465 0 -23466 0 -23467 0 c Transitions for k = 296 c i = 1 c -2+1 --> -1 c ( b^{296, 1}_2 ∧ b^{296, 1}_1 ∧ -b^{296, 1}_0 ∧ p_296) -> ( b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ b^{296, 2}_0) c in CNF: c -b^{296, 1}_2 ∨ -b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ -p_296 ∨ b^{296, 2}_2 c -b^{296, 1}_2 ∨ -b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ -p_296 ∨ -b^{296, 2}_1 c -b^{296, 1}_2 ∨ -b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ -p_296 ∨ b^{296, 2}_0 c in DIMACS: -23465 -23466 23467 -296 23468 0 -23465 -23466 23467 -296 -23469 0 -23465 -23466 23467 -296 23470 0 c -1+1 --> 0 c ( b^{296, 1}_2 ∧ -b^{296, 1}_1 ∧ b^{296, 1}_0 ∧ p_296) -> (-b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ -b^{296, 2}_0) c in CNF: c -b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ -p_296 ∨ -b^{296, 2}_2 c -b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ -p_296 ∨ -b^{296, 2}_1 c -b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ -p_296 ∨ -b^{296, 2}_0 c in DIMACS: -23465 23466 -23467 -296 -23468 0 -23465 23466 -23467 -296 -23469 0 -23465 23466 -23467 -296 -23470 0 c 0+1 --> 1 c (-b^{296, 1}_2 ∧ -b^{296, 1}_1 ∧ -b^{296, 1}_0 ∧ p_296) -> (-b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ b^{296, 2}_0) c in CNF: c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ -p_296 ∨ -b^{296, 2}_2 c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ -p_296 ∨ -b^{296, 2}_1 c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ -p_296 ∨ b^{296, 2}_0 c in DIMACS: 23465 23466 23467 -296 -23468 0 23465 23466 23467 -296 -23469 0 23465 23466 23467 -296 23470 0 c 1+1 --> 2 c (-b^{296, 1}_2 ∧ -b^{296, 1}_1 ∧ b^{296, 1}_0 ∧ p_296) -> (-b^{296, 2}_2 ∧ b^{296, 2}_1 ∧ -b^{296, 2}_0) c in CNF: c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ -p_296 ∨ -b^{296, 2}_2 c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ -p_296 ∨ b^{296, 2}_1 c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ -p_296 ∨ -b^{296, 2}_0 c in DIMACS: 23465 23466 -23467 -296 -23468 0 23465 23466 -23467 -296 23469 0 23465 23466 -23467 -296 -23470 0 c 2+1 --> break c (-b^{296, 1}_2 ∧ b^{296, 1}_1 ∧ -b^{296, 1}_0 ∧ p_296) -> break c in CNF: c b^{296, 1}_2 ∨ -b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ -p_296 ∨ break c in DIMACS: 23465 -23466 23467 -296 1162 0 c 2-1 --> 1 c (-b^{296, 1}_2 ∧ b^{296, 1}_1 ∧ -b^{296, 1}_0 ∧ -p_296) -> (-b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ b^{296, 2}_0) c in CNF: c b^{296, 1}_2 ∨ -b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ p_296 ∨ -b^{296, 2}_2 c b^{296, 1}_2 ∨ -b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ p_296 ∨ -b^{296, 2}_1 c b^{296, 1}_2 ∨ -b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ p_296 ∨ b^{296, 2}_0 c in DIMACS: 23465 -23466 23467 296 -23468 0 23465 -23466 23467 296 -23469 0 23465 -23466 23467 296 23470 0 c 1-1 --> 0 c (-b^{296, 1}_2 ∧ -b^{296, 1}_1 ∧ b^{296, 1}_0 ∧ -p_296) -> (-b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ -b^{296, 2}_0) c in CNF: c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ p_296 ∨ -b^{296, 2}_2 c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ p_296 ∨ -b^{296, 2}_1 c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ p_296 ∨ -b^{296, 2}_0 c in DIMACS: 23465 23466 -23467 296 -23468 0 23465 23466 -23467 296 -23469 0 23465 23466 -23467 296 -23470 0 c 0-1 --> -1 c (-b^{296, 1}_2 ∧ -b^{296, 1}_1 ∧ -b^{296, 1}_0 ∧ -p_296) -> ( b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ b^{296, 2}_0) c in CNF: c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ p_296 ∨ b^{296, 2}_2 c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ p_296 ∨ -b^{296, 2}_1 c b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ p_296 ∨ b^{296, 2}_0 c in DIMACS: 23465 23466 23467 296 23468 0 23465 23466 23467 296 -23469 0 23465 23466 23467 296 23470 0 c -1-1 --> -2 c ( b^{296, 1}_2 ∧ -b^{296, 1}_1 ∧ b^{296, 1}_0 ∧ -p_296) -> ( b^{296, 2}_2 ∧ b^{296, 2}_1 ∧ -b^{296, 2}_0) c in CNF: c -b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ p_296 ∨ b^{296, 2}_2 c -b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ p_296 ∨ b^{296, 2}_1 c -b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ p_296 ∨ -b^{296, 2}_0 c in DIMACS: -23465 23466 -23467 296 23468 0 -23465 23466 -23467 296 23469 0 -23465 23466 -23467 296 -23470 0 c -2-1 --> break c ( b^{296, 1}_2 ∧ b^{296, 1}_1 ∧ -b^{296, 1}_0 ∧ -p_296) -> break c in CNF: c -b^{296, 1}_2 ∨ -b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ p_296 ∨ break c in DIMACS: -23465 -23466 23467 296 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{296, 1}_2 ∧ -b^{296, 1}_1 ∧ -b^{296, 1}_0 ∧ true) c in CNF: c -b^{296, 1}_2 ∨ b^{296, 1}_1 ∨ b^{296, 1}_0 ∨ false c in DIMACS: -23465 23466 23467 0 c 3 does not represent an automaton state. c -(-b^{296, 1}_2 ∧ b^{296, 1}_1 ∧ b^{296, 1}_0 ∧ true) c in CNF: c b^{296, 1}_2 ∨ -b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ false c in DIMACS: 23465 -23466 -23467 0 c -3 does not represent an automaton state. c -( b^{296, 1}_2 ∧ b^{296, 1}_1 ∧ b^{296, 1}_0 ∧ true) c in CNF: c -b^{296, 1}_2 ∨ -b^{296, 1}_1 ∨ -b^{296, 1}_0 ∨ false c in DIMACS: -23465 -23466 -23467 0 c i = 2 c -2+1 --> -1 c ( b^{296, 2}_2 ∧ b^{296, 2}_1 ∧ -b^{296, 2}_0 ∧ p_592) -> ( b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ b^{296, 3}_0) c in CNF: c -b^{296, 2}_2 ∨ -b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ -p_592 ∨ b^{296, 3}_2 c -b^{296, 2}_2 ∨ -b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ -p_592 ∨ -b^{296, 3}_1 c -b^{296, 2}_2 ∨ -b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ -p_592 ∨ b^{296, 3}_0 c in DIMACS: -23468 -23469 23470 -592 23471 0 -23468 -23469 23470 -592 -23472 0 -23468 -23469 23470 -592 23473 0 c -1+1 --> 0 c ( b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ b^{296, 2}_0 ∧ p_592) -> (-b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ -b^{296, 3}_0) c in CNF: c -b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ -p_592 ∨ -b^{296, 3}_2 c -b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ -p_592 ∨ -b^{296, 3}_1 c -b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ -p_592 ∨ -b^{296, 3}_0 c in DIMACS: -23468 23469 -23470 -592 -23471 0 -23468 23469 -23470 -592 -23472 0 -23468 23469 -23470 -592 -23473 0 c 0+1 --> 1 c (-b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ -b^{296, 2}_0 ∧ p_592) -> (-b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ b^{296, 3}_0) c in CNF: c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ -p_592 ∨ -b^{296, 3}_2 c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ -p_592 ∨ -b^{296, 3}_1 c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ -p_592 ∨ b^{296, 3}_0 c in DIMACS: 23468 23469 23470 -592 -23471 0 23468 23469 23470 -592 -23472 0 23468 23469 23470 -592 23473 0 c 1+1 --> 2 c (-b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ b^{296, 2}_0 ∧ p_592) -> (-b^{296, 3}_2 ∧ b^{296, 3}_1 ∧ -b^{296, 3}_0) c in CNF: c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ -p_592 ∨ -b^{296, 3}_2 c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ -p_592 ∨ b^{296, 3}_1 c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ -p_592 ∨ -b^{296, 3}_0 c in DIMACS: 23468 23469 -23470 -592 -23471 0 23468 23469 -23470 -592 23472 0 23468 23469 -23470 -592 -23473 0 c 2+1 --> break c (-b^{296, 2}_2 ∧ b^{296, 2}_1 ∧ -b^{296, 2}_0 ∧ p_592) -> break c in CNF: c b^{296, 2}_2 ∨ -b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ -p_592 ∨ break c in DIMACS: 23468 -23469 23470 -592 1162 0 c 2-1 --> 1 c (-b^{296, 2}_2 ∧ b^{296, 2}_1 ∧ -b^{296, 2}_0 ∧ -p_592) -> (-b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ b^{296, 3}_0) c in CNF: c b^{296, 2}_2 ∨ -b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ p_592 ∨ -b^{296, 3}_2 c b^{296, 2}_2 ∨ -b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ p_592 ∨ -b^{296, 3}_1 c b^{296, 2}_2 ∨ -b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ p_592 ∨ b^{296, 3}_0 c in DIMACS: 23468 -23469 23470 592 -23471 0 23468 -23469 23470 592 -23472 0 23468 -23469 23470 592 23473 0 c 1-1 --> 0 c (-b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ b^{296, 2}_0 ∧ -p_592) -> (-b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ -b^{296, 3}_0) c in CNF: c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ p_592 ∨ -b^{296, 3}_2 c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ p_592 ∨ -b^{296, 3}_1 c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ p_592 ∨ -b^{296, 3}_0 c in DIMACS: 23468 23469 -23470 592 -23471 0 23468 23469 -23470 592 -23472 0 23468 23469 -23470 592 -23473 0 c 0-1 --> -1 c (-b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ -b^{296, 2}_0 ∧ -p_592) -> ( b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ b^{296, 3}_0) c in CNF: c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ p_592 ∨ b^{296, 3}_2 c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ p_592 ∨ -b^{296, 3}_1 c b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ p_592 ∨ b^{296, 3}_0 c in DIMACS: 23468 23469 23470 592 23471 0 23468 23469 23470 592 -23472 0 23468 23469 23470 592 23473 0 c -1-1 --> -2 c ( b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ b^{296, 2}_0 ∧ -p_592) -> ( b^{296, 3}_2 ∧ b^{296, 3}_1 ∧ -b^{296, 3}_0) c in CNF: c -b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ p_592 ∨ b^{296, 3}_2 c -b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ p_592 ∨ b^{296, 3}_1 c -b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ p_592 ∨ -b^{296, 3}_0 c in DIMACS: -23468 23469 -23470 592 23471 0 -23468 23469 -23470 592 23472 0 -23468 23469 -23470 592 -23473 0 c -2-1 --> break c ( b^{296, 2}_2 ∧ b^{296, 2}_1 ∧ -b^{296, 2}_0 ∧ -p_592) -> break c in CNF: c -b^{296, 2}_2 ∨ -b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ p_592 ∨ break c in DIMACS: -23468 -23469 23470 592 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{296, 2}_2 ∧ -b^{296, 2}_1 ∧ -b^{296, 2}_0 ∧ true) c in CNF: c -b^{296, 2}_2 ∨ b^{296, 2}_1 ∨ b^{296, 2}_0 ∨ false c in DIMACS: -23468 23469 23470 0 c 3 does not represent an automaton state. c -(-b^{296, 2}_2 ∧ b^{296, 2}_1 ∧ b^{296, 2}_0 ∧ true) c in CNF: c b^{296, 2}_2 ∨ -b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ false c in DIMACS: 23468 -23469 -23470 0 c -3 does not represent an automaton state. c -( b^{296, 2}_2 ∧ b^{296, 2}_1 ∧ b^{296, 2}_0 ∧ true) c in CNF: c -b^{296, 2}_2 ∨ -b^{296, 2}_1 ∨ -b^{296, 2}_0 ∨ false c in DIMACS: -23468 -23469 -23470 0 c i = 3 c -2+1 --> -1 c ( b^{296, 3}_2 ∧ b^{296, 3}_1 ∧ -b^{296, 3}_0 ∧ p_888) -> ( b^{296, 4}_2 ∧ -b^{296, 4}_1 ∧ b^{296, 4}_0) c in CNF: c -b^{296, 3}_2 ∨ -b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ -p_888 ∨ b^{296, 4}_2 c -b^{296, 3}_2 ∨ -b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ -p_888 ∨ -b^{296, 4}_1 c -b^{296, 3}_2 ∨ -b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ -p_888 ∨ b^{296, 4}_0 c in DIMACS: -23471 -23472 23473 -888 23474 0 -23471 -23472 23473 -888 -23475 0 -23471 -23472 23473 -888 23476 0 c -1+1 --> 0 c ( b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ b^{296, 3}_0 ∧ p_888) -> (-b^{296, 4}_2 ∧ -b^{296, 4}_1 ∧ -b^{296, 4}_0) c in CNF: c -b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ -p_888 ∨ -b^{296, 4}_2 c -b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ -p_888 ∨ -b^{296, 4}_1 c -b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ -p_888 ∨ -b^{296, 4}_0 c in DIMACS: -23471 23472 -23473 -888 -23474 0 -23471 23472 -23473 -888 -23475 0 -23471 23472 -23473 -888 -23476 0 c 0+1 --> 1 c (-b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ -b^{296, 3}_0 ∧ p_888) -> (-b^{296, 4}_2 ∧ -b^{296, 4}_1 ∧ b^{296, 4}_0) c in CNF: c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ -p_888 ∨ -b^{296, 4}_2 c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ -p_888 ∨ -b^{296, 4}_1 c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ -p_888 ∨ b^{296, 4}_0 c in DIMACS: 23471 23472 23473 -888 -23474 0 23471 23472 23473 -888 -23475 0 23471 23472 23473 -888 23476 0 c 1+1 --> 2 c (-b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ b^{296, 3}_0 ∧ p_888) -> (-b^{296, 4}_2 ∧ b^{296, 4}_1 ∧ -b^{296, 4}_0) c in CNF: c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ -p_888 ∨ -b^{296, 4}_2 c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ -p_888 ∨ b^{296, 4}_1 c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ -p_888 ∨ -b^{296, 4}_0 c in DIMACS: 23471 23472 -23473 -888 -23474 0 23471 23472 -23473 -888 23475 0 23471 23472 -23473 -888 -23476 0 c 2+1 --> break c (-b^{296, 3}_2 ∧ b^{296, 3}_1 ∧ -b^{296, 3}_0 ∧ p_888) -> break c in CNF: c b^{296, 3}_2 ∨ -b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ -p_888 ∨ break c in DIMACS: 23471 -23472 23473 -888 1162 0 c 2-1 --> 1 c (-b^{296, 3}_2 ∧ b^{296, 3}_1 ∧ -b^{296, 3}_0 ∧ -p_888) -> (-b^{296, 4}_2 ∧ -b^{296, 4}_1 ∧ b^{296, 4}_0) c in CNF: c b^{296, 3}_2 ∨ -b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ p_888 ∨ -b^{296, 4}_2 c b^{296, 3}_2 ∨ -b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ p_888 ∨ -b^{296, 4}_1 c b^{296, 3}_2 ∨ -b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ p_888 ∨ b^{296, 4}_0 c in DIMACS: 23471 -23472 23473 888 -23474 0 23471 -23472 23473 888 -23475 0 23471 -23472 23473 888 23476 0 c 1-1 --> 0 c (-b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ b^{296, 3}_0 ∧ -p_888) -> (-b^{296, 4}_2 ∧ -b^{296, 4}_1 ∧ -b^{296, 4}_0) c in CNF: c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ p_888 ∨ -b^{296, 4}_2 c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ p_888 ∨ -b^{296, 4}_1 c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ p_888 ∨ -b^{296, 4}_0 c in DIMACS: 23471 23472 -23473 888 -23474 0 23471 23472 -23473 888 -23475 0 23471 23472 -23473 888 -23476 0 c 0-1 --> -1 c (-b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ -b^{296, 3}_0 ∧ -p_888) -> ( b^{296, 4}_2 ∧ -b^{296, 4}_1 ∧ b^{296, 4}_0) c in CNF: c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ p_888 ∨ b^{296, 4}_2 c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ p_888 ∨ -b^{296, 4}_1 c b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ p_888 ∨ b^{296, 4}_0 c in DIMACS: 23471 23472 23473 888 23474 0 23471 23472 23473 888 -23475 0 23471 23472 23473 888 23476 0 c -1-1 --> -2 c ( b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ b^{296, 3}_0 ∧ -p_888) -> ( b^{296, 4}_2 ∧ b^{296, 4}_1 ∧ -b^{296, 4}_0) c in CNF: c -b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ p_888 ∨ b^{296, 4}_2 c -b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ p_888 ∨ b^{296, 4}_1 c -b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ p_888 ∨ -b^{296, 4}_0 c in DIMACS: -23471 23472 -23473 888 23474 0 -23471 23472 -23473 888 23475 0 -23471 23472 -23473 888 -23476 0 c -2-1 --> break c ( b^{296, 3}_2 ∧ b^{296, 3}_1 ∧ -b^{296, 3}_0 ∧ -p_888) -> break c in CNF: c -b^{296, 3}_2 ∨ -b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ p_888 ∨ break c in DIMACS: -23471 -23472 23473 888 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{296, 3}_2 ∧ -b^{296, 3}_1 ∧ -b^{296, 3}_0 ∧ true) c in CNF: c -b^{296, 3}_2 ∨ b^{296, 3}_1 ∨ b^{296, 3}_0 ∨ false c in DIMACS: -23471 23472 23473 0 c 3 does not represent an automaton state. c -(-b^{296, 3}_2 ∧ b^{296, 3}_1 ∧ b^{296, 3}_0 ∧ true) c in CNF: c b^{296, 3}_2 ∨ -b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ false c in DIMACS: 23471 -23472 -23473 0 c -3 does not represent an automaton state. c -( b^{296, 3}_2 ∧ b^{296, 3}_1 ∧ b^{296, 3}_0 ∧ true) c in CNF: c -b^{296, 3}_2 ∨ -b^{296, 3}_1 ∨ -b^{296, 3}_0 ∨ false c in DIMACS: -23471 -23472 -23473 0 c INIT for k = 297 c -b^{297, 1}_2 c -b^{297, 1}_1 c -b^{297, 1}_0 c in DIMACS: -23477 0 -23478 0 -23479 0 c Transitions for k = 297 c i = 1 c -2+1 --> -1 c ( b^{297, 1}_2 ∧ b^{297, 1}_1 ∧ -b^{297, 1}_0 ∧ p_297) -> ( b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ b^{297, 2}_0) c in CNF: c -b^{297, 1}_2 ∨ -b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ -p_297 ∨ b^{297, 2}_2 c -b^{297, 1}_2 ∨ -b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ -p_297 ∨ -b^{297, 2}_1 c -b^{297, 1}_2 ∨ -b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ -p_297 ∨ b^{297, 2}_0 c in DIMACS: -23477 -23478 23479 -297 23480 0 -23477 -23478 23479 -297 -23481 0 -23477 -23478 23479 -297 23482 0 c -1+1 --> 0 c ( b^{297, 1}_2 ∧ -b^{297, 1}_1 ∧ b^{297, 1}_0 ∧ p_297) -> (-b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ -b^{297, 2}_0) c in CNF: c -b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ -p_297 ∨ -b^{297, 2}_2 c -b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ -p_297 ∨ -b^{297, 2}_1 c -b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ -p_297 ∨ -b^{297, 2}_0 c in DIMACS: -23477 23478 -23479 -297 -23480 0 -23477 23478 -23479 -297 -23481 0 -23477 23478 -23479 -297 -23482 0 c 0+1 --> 1 c (-b^{297, 1}_2 ∧ -b^{297, 1}_1 ∧ -b^{297, 1}_0 ∧ p_297) -> (-b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ b^{297, 2}_0) c in CNF: c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ -p_297 ∨ -b^{297, 2}_2 c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ -p_297 ∨ -b^{297, 2}_1 c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ -p_297 ∨ b^{297, 2}_0 c in DIMACS: 23477 23478 23479 -297 -23480 0 23477 23478 23479 -297 -23481 0 23477 23478 23479 -297 23482 0 c 1+1 --> 2 c (-b^{297, 1}_2 ∧ -b^{297, 1}_1 ∧ b^{297, 1}_0 ∧ p_297) -> (-b^{297, 2}_2 ∧ b^{297, 2}_1 ∧ -b^{297, 2}_0) c in CNF: c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ -p_297 ∨ -b^{297, 2}_2 c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ -p_297 ∨ b^{297, 2}_1 c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ -p_297 ∨ -b^{297, 2}_0 c in DIMACS: 23477 23478 -23479 -297 -23480 0 23477 23478 -23479 -297 23481 0 23477 23478 -23479 -297 -23482 0 c 2+1 --> break c (-b^{297, 1}_2 ∧ b^{297, 1}_1 ∧ -b^{297, 1}_0 ∧ p_297) -> break c in CNF: c b^{297, 1}_2 ∨ -b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ -p_297 ∨ break c in DIMACS: 23477 -23478 23479 -297 1162 0 c 2-1 --> 1 c (-b^{297, 1}_2 ∧ b^{297, 1}_1 ∧ -b^{297, 1}_0 ∧ -p_297) -> (-b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ b^{297, 2}_0) c in CNF: c b^{297, 1}_2 ∨ -b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ p_297 ∨ -b^{297, 2}_2 c b^{297, 1}_2 ∨ -b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ p_297 ∨ -b^{297, 2}_1 c b^{297, 1}_2 ∨ -b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ p_297 ∨ b^{297, 2}_0 c in DIMACS: 23477 -23478 23479 297 -23480 0 23477 -23478 23479 297 -23481 0 23477 -23478 23479 297 23482 0 c 1-1 --> 0 c (-b^{297, 1}_2 ∧ -b^{297, 1}_1 ∧ b^{297, 1}_0 ∧ -p_297) -> (-b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ -b^{297, 2}_0) c in CNF: c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ p_297 ∨ -b^{297, 2}_2 c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ p_297 ∨ -b^{297, 2}_1 c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ p_297 ∨ -b^{297, 2}_0 c in DIMACS: 23477 23478 -23479 297 -23480 0 23477 23478 -23479 297 -23481 0 23477 23478 -23479 297 -23482 0 c 0-1 --> -1 c (-b^{297, 1}_2 ∧ -b^{297, 1}_1 ∧ -b^{297, 1}_0 ∧ -p_297) -> ( b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ b^{297, 2}_0) c in CNF: c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ p_297 ∨ b^{297, 2}_2 c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ p_297 ∨ -b^{297, 2}_1 c b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ p_297 ∨ b^{297, 2}_0 c in DIMACS: 23477 23478 23479 297 23480 0 23477 23478 23479 297 -23481 0 23477 23478 23479 297 23482 0 c -1-1 --> -2 c ( b^{297, 1}_2 ∧ -b^{297, 1}_1 ∧ b^{297, 1}_0 ∧ -p_297) -> ( b^{297, 2}_2 ∧ b^{297, 2}_1 ∧ -b^{297, 2}_0) c in CNF: c -b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ p_297 ∨ b^{297, 2}_2 c -b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ p_297 ∨ b^{297, 2}_1 c -b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ p_297 ∨ -b^{297, 2}_0 c in DIMACS: -23477 23478 -23479 297 23480 0 -23477 23478 -23479 297 23481 0 -23477 23478 -23479 297 -23482 0 c -2-1 --> break c ( b^{297, 1}_2 ∧ b^{297, 1}_1 ∧ -b^{297, 1}_0 ∧ -p_297) -> break c in CNF: c -b^{297, 1}_2 ∨ -b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ p_297 ∨ break c in DIMACS: -23477 -23478 23479 297 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{297, 1}_2 ∧ -b^{297, 1}_1 ∧ -b^{297, 1}_0 ∧ true) c in CNF: c -b^{297, 1}_2 ∨ b^{297, 1}_1 ∨ b^{297, 1}_0 ∨ false c in DIMACS: -23477 23478 23479 0 c 3 does not represent an automaton state. c -(-b^{297, 1}_2 ∧ b^{297, 1}_1 ∧ b^{297, 1}_0 ∧ true) c in CNF: c b^{297, 1}_2 ∨ -b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ false c in DIMACS: 23477 -23478 -23479 0 c -3 does not represent an automaton state. c -( b^{297, 1}_2 ∧ b^{297, 1}_1 ∧ b^{297, 1}_0 ∧ true) c in CNF: c -b^{297, 1}_2 ∨ -b^{297, 1}_1 ∨ -b^{297, 1}_0 ∨ false c in DIMACS: -23477 -23478 -23479 0 c i = 2 c -2+1 --> -1 c ( b^{297, 2}_2 ∧ b^{297, 2}_1 ∧ -b^{297, 2}_0 ∧ p_594) -> ( b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ b^{297, 3}_0) c in CNF: c -b^{297, 2}_2 ∨ -b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ -p_594 ∨ b^{297, 3}_2 c -b^{297, 2}_2 ∨ -b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ -p_594 ∨ -b^{297, 3}_1 c -b^{297, 2}_2 ∨ -b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ -p_594 ∨ b^{297, 3}_0 c in DIMACS: -23480 -23481 23482 -594 23483 0 -23480 -23481 23482 -594 -23484 0 -23480 -23481 23482 -594 23485 0 c -1+1 --> 0 c ( b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ b^{297, 2}_0 ∧ p_594) -> (-b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ -b^{297, 3}_0) c in CNF: c -b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ -p_594 ∨ -b^{297, 3}_2 c -b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ -p_594 ∨ -b^{297, 3}_1 c -b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ -p_594 ∨ -b^{297, 3}_0 c in DIMACS: -23480 23481 -23482 -594 -23483 0 -23480 23481 -23482 -594 -23484 0 -23480 23481 -23482 -594 -23485 0 c 0+1 --> 1 c (-b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ -b^{297, 2}_0 ∧ p_594) -> (-b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ b^{297, 3}_0) c in CNF: c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ -p_594 ∨ -b^{297, 3}_2 c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ -p_594 ∨ -b^{297, 3}_1 c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ -p_594 ∨ b^{297, 3}_0 c in DIMACS: 23480 23481 23482 -594 -23483 0 23480 23481 23482 -594 -23484 0 23480 23481 23482 -594 23485 0 c 1+1 --> 2 c (-b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ b^{297, 2}_0 ∧ p_594) -> (-b^{297, 3}_2 ∧ b^{297, 3}_1 ∧ -b^{297, 3}_0) c in CNF: c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ -p_594 ∨ -b^{297, 3}_2 c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ -p_594 ∨ b^{297, 3}_1 c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ -p_594 ∨ -b^{297, 3}_0 c in DIMACS: 23480 23481 -23482 -594 -23483 0 23480 23481 -23482 -594 23484 0 23480 23481 -23482 -594 -23485 0 c 2+1 --> break c (-b^{297, 2}_2 ∧ b^{297, 2}_1 ∧ -b^{297, 2}_0 ∧ p_594) -> break c in CNF: c b^{297, 2}_2 ∨ -b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ -p_594 ∨ break c in DIMACS: 23480 -23481 23482 -594 1162 0 c 2-1 --> 1 c (-b^{297, 2}_2 ∧ b^{297, 2}_1 ∧ -b^{297, 2}_0 ∧ -p_594) -> (-b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ b^{297, 3}_0) c in CNF: c b^{297, 2}_2 ∨ -b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ p_594 ∨ -b^{297, 3}_2 c b^{297, 2}_2 ∨ -b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ p_594 ∨ -b^{297, 3}_1 c b^{297, 2}_2 ∨ -b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ p_594 ∨ b^{297, 3}_0 c in DIMACS: 23480 -23481 23482 594 -23483 0 23480 -23481 23482 594 -23484 0 23480 -23481 23482 594 23485 0 c 1-1 --> 0 c (-b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ b^{297, 2}_0 ∧ -p_594) -> (-b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ -b^{297, 3}_0) c in CNF: c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ p_594 ∨ -b^{297, 3}_2 c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ p_594 ∨ -b^{297, 3}_1 c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ p_594 ∨ -b^{297, 3}_0 c in DIMACS: 23480 23481 -23482 594 -23483 0 23480 23481 -23482 594 -23484 0 23480 23481 -23482 594 -23485 0 c 0-1 --> -1 c (-b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ -b^{297, 2}_0 ∧ -p_594) -> ( b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ b^{297, 3}_0) c in CNF: c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ p_594 ∨ b^{297, 3}_2 c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ p_594 ∨ -b^{297, 3}_1 c b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ p_594 ∨ b^{297, 3}_0 c in DIMACS: 23480 23481 23482 594 23483 0 23480 23481 23482 594 -23484 0 23480 23481 23482 594 23485 0 c -1-1 --> -2 c ( b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ b^{297, 2}_0 ∧ -p_594) -> ( b^{297, 3}_2 ∧ b^{297, 3}_1 ∧ -b^{297, 3}_0) c in CNF: c -b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ p_594 ∨ b^{297, 3}_2 c -b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ p_594 ∨ b^{297, 3}_1 c -b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ p_594 ∨ -b^{297, 3}_0 c in DIMACS: -23480 23481 -23482 594 23483 0 -23480 23481 -23482 594 23484 0 -23480 23481 -23482 594 -23485 0 c -2-1 --> break c ( b^{297, 2}_2 ∧ b^{297, 2}_1 ∧ -b^{297, 2}_0 ∧ -p_594) -> break c in CNF: c -b^{297, 2}_2 ∨ -b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ p_594 ∨ break c in DIMACS: -23480 -23481 23482 594 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{297, 2}_2 ∧ -b^{297, 2}_1 ∧ -b^{297, 2}_0 ∧ true) c in CNF: c -b^{297, 2}_2 ∨ b^{297, 2}_1 ∨ b^{297, 2}_0 ∨ false c in DIMACS: -23480 23481 23482 0 c 3 does not represent an automaton state. c -(-b^{297, 2}_2 ∧ b^{297, 2}_1 ∧ b^{297, 2}_0 ∧ true) c in CNF: c b^{297, 2}_2 ∨ -b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ false c in DIMACS: 23480 -23481 -23482 0 c -3 does not represent an automaton state. c -( b^{297, 2}_2 ∧ b^{297, 2}_1 ∧ b^{297, 2}_0 ∧ true) c in CNF: c -b^{297, 2}_2 ∨ -b^{297, 2}_1 ∨ -b^{297, 2}_0 ∨ false c in DIMACS: -23480 -23481 -23482 0 c i = 3 c -2+1 --> -1 c ( b^{297, 3}_2 ∧ b^{297, 3}_1 ∧ -b^{297, 3}_0 ∧ p_891) -> ( b^{297, 4}_2 ∧ -b^{297, 4}_1 ∧ b^{297, 4}_0) c in CNF: c -b^{297, 3}_2 ∨ -b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ -p_891 ∨ b^{297, 4}_2 c -b^{297, 3}_2 ∨ -b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ -p_891 ∨ -b^{297, 4}_1 c -b^{297, 3}_2 ∨ -b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ -p_891 ∨ b^{297, 4}_0 c in DIMACS: -23483 -23484 23485 -891 23486 0 -23483 -23484 23485 -891 -23487 0 -23483 -23484 23485 -891 23488 0 c -1+1 --> 0 c ( b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ b^{297, 3}_0 ∧ p_891) -> (-b^{297, 4}_2 ∧ -b^{297, 4}_1 ∧ -b^{297, 4}_0) c in CNF: c -b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ -p_891 ∨ -b^{297, 4}_2 c -b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ -p_891 ∨ -b^{297, 4}_1 c -b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ -p_891 ∨ -b^{297, 4}_0 c in DIMACS: -23483 23484 -23485 -891 -23486 0 -23483 23484 -23485 -891 -23487 0 -23483 23484 -23485 -891 -23488 0 c 0+1 --> 1 c (-b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ -b^{297, 3}_0 ∧ p_891) -> (-b^{297, 4}_2 ∧ -b^{297, 4}_1 ∧ b^{297, 4}_0) c in CNF: c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ -p_891 ∨ -b^{297, 4}_2 c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ -p_891 ∨ -b^{297, 4}_1 c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ -p_891 ∨ b^{297, 4}_0 c in DIMACS: 23483 23484 23485 -891 -23486 0 23483 23484 23485 -891 -23487 0 23483 23484 23485 -891 23488 0 c 1+1 --> 2 c (-b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ b^{297, 3}_0 ∧ p_891) -> (-b^{297, 4}_2 ∧ b^{297, 4}_1 ∧ -b^{297, 4}_0) c in CNF: c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ -p_891 ∨ -b^{297, 4}_2 c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ -p_891 ∨ b^{297, 4}_1 c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ -p_891 ∨ -b^{297, 4}_0 c in DIMACS: 23483 23484 -23485 -891 -23486 0 23483 23484 -23485 -891 23487 0 23483 23484 -23485 -891 -23488 0 c 2+1 --> break c (-b^{297, 3}_2 ∧ b^{297, 3}_1 ∧ -b^{297, 3}_0 ∧ p_891) -> break c in CNF: c b^{297, 3}_2 ∨ -b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ -p_891 ∨ break c in DIMACS: 23483 -23484 23485 -891 1162 0 c 2-1 --> 1 c (-b^{297, 3}_2 ∧ b^{297, 3}_1 ∧ -b^{297, 3}_0 ∧ -p_891) -> (-b^{297, 4}_2 ∧ -b^{297, 4}_1 ∧ b^{297, 4}_0) c in CNF: c b^{297, 3}_2 ∨ -b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ p_891 ∨ -b^{297, 4}_2 c b^{297, 3}_2 ∨ -b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ p_891 ∨ -b^{297, 4}_1 c b^{297, 3}_2 ∨ -b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ p_891 ∨ b^{297, 4}_0 c in DIMACS: 23483 -23484 23485 891 -23486 0 23483 -23484 23485 891 -23487 0 23483 -23484 23485 891 23488 0 c 1-1 --> 0 c (-b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ b^{297, 3}_0 ∧ -p_891) -> (-b^{297, 4}_2 ∧ -b^{297, 4}_1 ∧ -b^{297, 4}_0) c in CNF: c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ p_891 ∨ -b^{297, 4}_2 c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ p_891 ∨ -b^{297, 4}_1 c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ p_891 ∨ -b^{297, 4}_0 c in DIMACS: 23483 23484 -23485 891 -23486 0 23483 23484 -23485 891 -23487 0 23483 23484 -23485 891 -23488 0 c 0-1 --> -1 c (-b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ -b^{297, 3}_0 ∧ -p_891) -> ( b^{297, 4}_2 ∧ -b^{297, 4}_1 ∧ b^{297, 4}_0) c in CNF: c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ p_891 ∨ b^{297, 4}_2 c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ p_891 ∨ -b^{297, 4}_1 c b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ p_891 ∨ b^{297, 4}_0 c in DIMACS: 23483 23484 23485 891 23486 0 23483 23484 23485 891 -23487 0 23483 23484 23485 891 23488 0 c -1-1 --> -2 c ( b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ b^{297, 3}_0 ∧ -p_891) -> ( b^{297, 4}_2 ∧ b^{297, 4}_1 ∧ -b^{297, 4}_0) c in CNF: c -b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ p_891 ∨ b^{297, 4}_2 c -b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ p_891 ∨ b^{297, 4}_1 c -b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ p_891 ∨ -b^{297, 4}_0 c in DIMACS: -23483 23484 -23485 891 23486 0 -23483 23484 -23485 891 23487 0 -23483 23484 -23485 891 -23488 0 c -2-1 --> break c ( b^{297, 3}_2 ∧ b^{297, 3}_1 ∧ -b^{297, 3}_0 ∧ -p_891) -> break c in CNF: c -b^{297, 3}_2 ∨ -b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ p_891 ∨ break c in DIMACS: -23483 -23484 23485 891 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{297, 3}_2 ∧ -b^{297, 3}_1 ∧ -b^{297, 3}_0 ∧ true) c in CNF: c -b^{297, 3}_2 ∨ b^{297, 3}_1 ∨ b^{297, 3}_0 ∨ false c in DIMACS: -23483 23484 23485 0 c 3 does not represent an automaton state. c -(-b^{297, 3}_2 ∧ b^{297, 3}_1 ∧ b^{297, 3}_0 ∧ true) c in CNF: c b^{297, 3}_2 ∨ -b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ false c in DIMACS: 23483 -23484 -23485 0 c -3 does not represent an automaton state. c -( b^{297, 3}_2 ∧ b^{297, 3}_1 ∧ b^{297, 3}_0 ∧ true) c in CNF: c -b^{297, 3}_2 ∨ -b^{297, 3}_1 ∨ -b^{297, 3}_0 ∨ false c in DIMACS: -23483 -23484 -23485 0 c INIT for k = 298 c -b^{298, 1}_2 c -b^{298, 1}_1 c -b^{298, 1}_0 c in DIMACS: -23489 0 -23490 0 -23491 0 c Transitions for k = 298 c i = 1 c -2+1 --> -1 c ( b^{298, 1}_2 ∧ b^{298, 1}_1 ∧ -b^{298, 1}_0 ∧ p_298) -> ( b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ b^{298, 2}_0) c in CNF: c -b^{298, 1}_2 ∨ -b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ -p_298 ∨ b^{298, 2}_2 c -b^{298, 1}_2 ∨ -b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ -p_298 ∨ -b^{298, 2}_1 c -b^{298, 1}_2 ∨ -b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ -p_298 ∨ b^{298, 2}_0 c in DIMACS: -23489 -23490 23491 -298 23492 0 -23489 -23490 23491 -298 -23493 0 -23489 -23490 23491 -298 23494 0 c -1+1 --> 0 c ( b^{298, 1}_2 ∧ -b^{298, 1}_1 ∧ b^{298, 1}_0 ∧ p_298) -> (-b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ -b^{298, 2}_0) c in CNF: c -b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ -p_298 ∨ -b^{298, 2}_2 c -b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ -p_298 ∨ -b^{298, 2}_1 c -b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ -p_298 ∨ -b^{298, 2}_0 c in DIMACS: -23489 23490 -23491 -298 -23492 0 -23489 23490 -23491 -298 -23493 0 -23489 23490 -23491 -298 -23494 0 c 0+1 --> 1 c (-b^{298, 1}_2 ∧ -b^{298, 1}_1 ∧ -b^{298, 1}_0 ∧ p_298) -> (-b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ b^{298, 2}_0) c in CNF: c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ -p_298 ∨ -b^{298, 2}_2 c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ -p_298 ∨ -b^{298, 2}_1 c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ -p_298 ∨ b^{298, 2}_0 c in DIMACS: 23489 23490 23491 -298 -23492 0 23489 23490 23491 -298 -23493 0 23489 23490 23491 -298 23494 0 c 1+1 --> 2 c (-b^{298, 1}_2 ∧ -b^{298, 1}_1 ∧ b^{298, 1}_0 ∧ p_298) -> (-b^{298, 2}_2 ∧ b^{298, 2}_1 ∧ -b^{298, 2}_0) c in CNF: c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ -p_298 ∨ -b^{298, 2}_2 c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ -p_298 ∨ b^{298, 2}_1 c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ -p_298 ∨ -b^{298, 2}_0 c in DIMACS: 23489 23490 -23491 -298 -23492 0 23489 23490 -23491 -298 23493 0 23489 23490 -23491 -298 -23494 0 c 2+1 --> break c (-b^{298, 1}_2 ∧ b^{298, 1}_1 ∧ -b^{298, 1}_0 ∧ p_298) -> break c in CNF: c b^{298, 1}_2 ∨ -b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ -p_298 ∨ break c in DIMACS: 23489 -23490 23491 -298 1162 0 c 2-1 --> 1 c (-b^{298, 1}_2 ∧ b^{298, 1}_1 ∧ -b^{298, 1}_0 ∧ -p_298) -> (-b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ b^{298, 2}_0) c in CNF: c b^{298, 1}_2 ∨ -b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ p_298 ∨ -b^{298, 2}_2 c b^{298, 1}_2 ∨ -b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ p_298 ∨ -b^{298, 2}_1 c b^{298, 1}_2 ∨ -b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ p_298 ∨ b^{298, 2}_0 c in DIMACS: 23489 -23490 23491 298 -23492 0 23489 -23490 23491 298 -23493 0 23489 -23490 23491 298 23494 0 c 1-1 --> 0 c (-b^{298, 1}_2 ∧ -b^{298, 1}_1 ∧ b^{298, 1}_0 ∧ -p_298) -> (-b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ -b^{298, 2}_0) c in CNF: c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ p_298 ∨ -b^{298, 2}_2 c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ p_298 ∨ -b^{298, 2}_1 c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ p_298 ∨ -b^{298, 2}_0 c in DIMACS: 23489 23490 -23491 298 -23492 0 23489 23490 -23491 298 -23493 0 23489 23490 -23491 298 -23494 0 c 0-1 --> -1 c (-b^{298, 1}_2 ∧ -b^{298, 1}_1 ∧ -b^{298, 1}_0 ∧ -p_298) -> ( b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ b^{298, 2}_0) c in CNF: c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ p_298 ∨ b^{298, 2}_2 c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ p_298 ∨ -b^{298, 2}_1 c b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ p_298 ∨ b^{298, 2}_0 c in DIMACS: 23489 23490 23491 298 23492 0 23489 23490 23491 298 -23493 0 23489 23490 23491 298 23494 0 c -1-1 --> -2 c ( b^{298, 1}_2 ∧ -b^{298, 1}_1 ∧ b^{298, 1}_0 ∧ -p_298) -> ( b^{298, 2}_2 ∧ b^{298, 2}_1 ∧ -b^{298, 2}_0) c in CNF: c -b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ p_298 ∨ b^{298, 2}_2 c -b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ p_298 ∨ b^{298, 2}_1 c -b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ p_298 ∨ -b^{298, 2}_0 c in DIMACS: -23489 23490 -23491 298 23492 0 -23489 23490 -23491 298 23493 0 -23489 23490 -23491 298 -23494 0 c -2-1 --> break c ( b^{298, 1}_2 ∧ b^{298, 1}_1 ∧ -b^{298, 1}_0 ∧ -p_298) -> break c in CNF: c -b^{298, 1}_2 ∨ -b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ p_298 ∨ break c in DIMACS: -23489 -23490 23491 298 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{298, 1}_2 ∧ -b^{298, 1}_1 ∧ -b^{298, 1}_0 ∧ true) c in CNF: c -b^{298, 1}_2 ∨ b^{298, 1}_1 ∨ b^{298, 1}_0 ∨ false c in DIMACS: -23489 23490 23491 0 c 3 does not represent an automaton state. c -(-b^{298, 1}_2 ∧ b^{298, 1}_1 ∧ b^{298, 1}_0 ∧ true) c in CNF: c b^{298, 1}_2 ∨ -b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ false c in DIMACS: 23489 -23490 -23491 0 c -3 does not represent an automaton state. c -( b^{298, 1}_2 ∧ b^{298, 1}_1 ∧ b^{298, 1}_0 ∧ true) c in CNF: c -b^{298, 1}_2 ∨ -b^{298, 1}_1 ∨ -b^{298, 1}_0 ∨ false c in DIMACS: -23489 -23490 -23491 0 c i = 2 c -2+1 --> -1 c ( b^{298, 2}_2 ∧ b^{298, 2}_1 ∧ -b^{298, 2}_0 ∧ p_596) -> ( b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ b^{298, 3}_0) c in CNF: c -b^{298, 2}_2 ∨ -b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ -p_596 ∨ b^{298, 3}_2 c -b^{298, 2}_2 ∨ -b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ -p_596 ∨ -b^{298, 3}_1 c -b^{298, 2}_2 ∨ -b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ -p_596 ∨ b^{298, 3}_0 c in DIMACS: -23492 -23493 23494 -596 23495 0 -23492 -23493 23494 -596 -23496 0 -23492 -23493 23494 -596 23497 0 c -1+1 --> 0 c ( b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ b^{298, 2}_0 ∧ p_596) -> (-b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ -b^{298, 3}_0) c in CNF: c -b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ -p_596 ∨ -b^{298, 3}_2 c -b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ -p_596 ∨ -b^{298, 3}_1 c -b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ -p_596 ∨ -b^{298, 3}_0 c in DIMACS: -23492 23493 -23494 -596 -23495 0 -23492 23493 -23494 -596 -23496 0 -23492 23493 -23494 -596 -23497 0 c 0+1 --> 1 c (-b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ -b^{298, 2}_0 ∧ p_596) -> (-b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ b^{298, 3}_0) c in CNF: c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ -p_596 ∨ -b^{298, 3}_2 c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ -p_596 ∨ -b^{298, 3}_1 c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ -p_596 ∨ b^{298, 3}_0 c in DIMACS: 23492 23493 23494 -596 -23495 0 23492 23493 23494 -596 -23496 0 23492 23493 23494 -596 23497 0 c 1+1 --> 2 c (-b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ b^{298, 2}_0 ∧ p_596) -> (-b^{298, 3}_2 ∧ b^{298, 3}_1 ∧ -b^{298, 3}_0) c in CNF: c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ -p_596 ∨ -b^{298, 3}_2 c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ -p_596 ∨ b^{298, 3}_1 c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ -p_596 ∨ -b^{298, 3}_0 c in DIMACS: 23492 23493 -23494 -596 -23495 0 23492 23493 -23494 -596 23496 0 23492 23493 -23494 -596 -23497 0 c 2+1 --> break c (-b^{298, 2}_2 ∧ b^{298, 2}_1 ∧ -b^{298, 2}_0 ∧ p_596) -> break c in CNF: c b^{298, 2}_2 ∨ -b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ -p_596 ∨ break c in DIMACS: 23492 -23493 23494 -596 1162 0 c 2-1 --> 1 c (-b^{298, 2}_2 ∧ b^{298, 2}_1 ∧ -b^{298, 2}_0 ∧ -p_596) -> (-b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ b^{298, 3}_0) c in CNF: c b^{298, 2}_2 ∨ -b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ p_596 ∨ -b^{298, 3}_2 c b^{298, 2}_2 ∨ -b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ p_596 ∨ -b^{298, 3}_1 c b^{298, 2}_2 ∨ -b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ p_596 ∨ b^{298, 3}_0 c in DIMACS: 23492 -23493 23494 596 -23495 0 23492 -23493 23494 596 -23496 0 23492 -23493 23494 596 23497 0 c 1-1 --> 0 c (-b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ b^{298, 2}_0 ∧ -p_596) -> (-b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ -b^{298, 3}_0) c in CNF: c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ p_596 ∨ -b^{298, 3}_2 c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ p_596 ∨ -b^{298, 3}_1 c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ p_596 ∨ -b^{298, 3}_0 c in DIMACS: 23492 23493 -23494 596 -23495 0 23492 23493 -23494 596 -23496 0 23492 23493 -23494 596 -23497 0 c 0-1 --> -1 c (-b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ -b^{298, 2}_0 ∧ -p_596) -> ( b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ b^{298, 3}_0) c in CNF: c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ p_596 ∨ b^{298, 3}_2 c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ p_596 ∨ -b^{298, 3}_1 c b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ p_596 ∨ b^{298, 3}_0 c in DIMACS: 23492 23493 23494 596 23495 0 23492 23493 23494 596 -23496 0 23492 23493 23494 596 23497 0 c -1-1 --> -2 c ( b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ b^{298, 2}_0 ∧ -p_596) -> ( b^{298, 3}_2 ∧ b^{298, 3}_1 ∧ -b^{298, 3}_0) c in CNF: c -b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ p_596 ∨ b^{298, 3}_2 c -b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ p_596 ∨ b^{298, 3}_1 c -b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ p_596 ∨ -b^{298, 3}_0 c in DIMACS: -23492 23493 -23494 596 23495 0 -23492 23493 -23494 596 23496 0 -23492 23493 -23494 596 -23497 0 c -2-1 --> break c ( b^{298, 2}_2 ∧ b^{298, 2}_1 ∧ -b^{298, 2}_0 ∧ -p_596) -> break c in CNF: c -b^{298, 2}_2 ∨ -b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ p_596 ∨ break c in DIMACS: -23492 -23493 23494 596 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{298, 2}_2 ∧ -b^{298, 2}_1 ∧ -b^{298, 2}_0 ∧ true) c in CNF: c -b^{298, 2}_2 ∨ b^{298, 2}_1 ∨ b^{298, 2}_0 ∨ false c in DIMACS: -23492 23493 23494 0 c 3 does not represent an automaton state. c -(-b^{298, 2}_2 ∧ b^{298, 2}_1 ∧ b^{298, 2}_0 ∧ true) c in CNF: c b^{298, 2}_2 ∨ -b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ false c in DIMACS: 23492 -23493 -23494 0 c -3 does not represent an automaton state. c -( b^{298, 2}_2 ∧ b^{298, 2}_1 ∧ b^{298, 2}_0 ∧ true) c in CNF: c -b^{298, 2}_2 ∨ -b^{298, 2}_1 ∨ -b^{298, 2}_0 ∨ false c in DIMACS: -23492 -23493 -23494 0 c i = 3 c -2+1 --> -1 c ( b^{298, 3}_2 ∧ b^{298, 3}_1 ∧ -b^{298, 3}_0 ∧ p_894) -> ( b^{298, 4}_2 ∧ -b^{298, 4}_1 ∧ b^{298, 4}_0) c in CNF: c -b^{298, 3}_2 ∨ -b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ -p_894 ∨ b^{298, 4}_2 c -b^{298, 3}_2 ∨ -b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ -p_894 ∨ -b^{298, 4}_1 c -b^{298, 3}_2 ∨ -b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ -p_894 ∨ b^{298, 4}_0 c in DIMACS: -23495 -23496 23497 -894 23498 0 -23495 -23496 23497 -894 -23499 0 -23495 -23496 23497 -894 23500 0 c -1+1 --> 0 c ( b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ b^{298, 3}_0 ∧ p_894) -> (-b^{298, 4}_2 ∧ -b^{298, 4}_1 ∧ -b^{298, 4}_0) c in CNF: c -b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ -p_894 ∨ -b^{298, 4}_2 c -b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ -p_894 ∨ -b^{298, 4}_1 c -b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ -p_894 ∨ -b^{298, 4}_0 c in DIMACS: -23495 23496 -23497 -894 -23498 0 -23495 23496 -23497 -894 -23499 0 -23495 23496 -23497 -894 -23500 0 c 0+1 --> 1 c (-b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ -b^{298, 3}_0 ∧ p_894) -> (-b^{298, 4}_2 ∧ -b^{298, 4}_1 ∧ b^{298, 4}_0) c in CNF: c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ -p_894 ∨ -b^{298, 4}_2 c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ -p_894 ∨ -b^{298, 4}_1 c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ -p_894 ∨ b^{298, 4}_0 c in DIMACS: 23495 23496 23497 -894 -23498 0 23495 23496 23497 -894 -23499 0 23495 23496 23497 -894 23500 0 c 1+1 --> 2 c (-b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ b^{298, 3}_0 ∧ p_894) -> (-b^{298, 4}_2 ∧ b^{298, 4}_1 ∧ -b^{298, 4}_0) c in CNF: c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ -p_894 ∨ -b^{298, 4}_2 c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ -p_894 ∨ b^{298, 4}_1 c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ -p_894 ∨ -b^{298, 4}_0 c in DIMACS: 23495 23496 -23497 -894 -23498 0 23495 23496 -23497 -894 23499 0 23495 23496 -23497 -894 -23500 0 c 2+1 --> break c (-b^{298, 3}_2 ∧ b^{298, 3}_1 ∧ -b^{298, 3}_0 ∧ p_894) -> break c in CNF: c b^{298, 3}_2 ∨ -b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ -p_894 ∨ break c in DIMACS: 23495 -23496 23497 -894 1162 0 c 2-1 --> 1 c (-b^{298, 3}_2 ∧ b^{298, 3}_1 ∧ -b^{298, 3}_0 ∧ -p_894) -> (-b^{298, 4}_2 ∧ -b^{298, 4}_1 ∧ b^{298, 4}_0) c in CNF: c b^{298, 3}_2 ∨ -b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ p_894 ∨ -b^{298, 4}_2 c b^{298, 3}_2 ∨ -b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ p_894 ∨ -b^{298, 4}_1 c b^{298, 3}_2 ∨ -b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ p_894 ∨ b^{298, 4}_0 c in DIMACS: 23495 -23496 23497 894 -23498 0 23495 -23496 23497 894 -23499 0 23495 -23496 23497 894 23500 0 c 1-1 --> 0 c (-b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ b^{298, 3}_0 ∧ -p_894) -> (-b^{298, 4}_2 ∧ -b^{298, 4}_1 ∧ -b^{298, 4}_0) c in CNF: c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ p_894 ∨ -b^{298, 4}_2 c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ p_894 ∨ -b^{298, 4}_1 c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ p_894 ∨ -b^{298, 4}_0 c in DIMACS: 23495 23496 -23497 894 -23498 0 23495 23496 -23497 894 -23499 0 23495 23496 -23497 894 -23500 0 c 0-1 --> -1 c (-b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ -b^{298, 3}_0 ∧ -p_894) -> ( b^{298, 4}_2 ∧ -b^{298, 4}_1 ∧ b^{298, 4}_0) c in CNF: c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ p_894 ∨ b^{298, 4}_2 c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ p_894 ∨ -b^{298, 4}_1 c b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ p_894 ∨ b^{298, 4}_0 c in DIMACS: 23495 23496 23497 894 23498 0 23495 23496 23497 894 -23499 0 23495 23496 23497 894 23500 0 c -1-1 --> -2 c ( b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ b^{298, 3}_0 ∧ -p_894) -> ( b^{298, 4}_2 ∧ b^{298, 4}_1 ∧ -b^{298, 4}_0) c in CNF: c -b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ p_894 ∨ b^{298, 4}_2 c -b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ p_894 ∨ b^{298, 4}_1 c -b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ p_894 ∨ -b^{298, 4}_0 c in DIMACS: -23495 23496 -23497 894 23498 0 -23495 23496 -23497 894 23499 0 -23495 23496 -23497 894 -23500 0 c -2-1 --> break c ( b^{298, 3}_2 ∧ b^{298, 3}_1 ∧ -b^{298, 3}_0 ∧ -p_894) -> break c in CNF: c -b^{298, 3}_2 ∨ -b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ p_894 ∨ break c in DIMACS: -23495 -23496 23497 894 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{298, 3}_2 ∧ -b^{298, 3}_1 ∧ -b^{298, 3}_0 ∧ true) c in CNF: c -b^{298, 3}_2 ∨ b^{298, 3}_1 ∨ b^{298, 3}_0 ∨ false c in DIMACS: -23495 23496 23497 0 c 3 does not represent an automaton state. c -(-b^{298, 3}_2 ∧ b^{298, 3}_1 ∧ b^{298, 3}_0 ∧ true) c in CNF: c b^{298, 3}_2 ∨ -b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ false c in DIMACS: 23495 -23496 -23497 0 c -3 does not represent an automaton state. c -( b^{298, 3}_2 ∧ b^{298, 3}_1 ∧ b^{298, 3}_0 ∧ true) c in CNF: c -b^{298, 3}_2 ∨ -b^{298, 3}_1 ∨ -b^{298, 3}_0 ∨ false c in DIMACS: -23495 -23496 -23497 0 c INIT for k = 299 c -b^{299, 1}_2 c -b^{299, 1}_1 c -b^{299, 1}_0 c in DIMACS: -23501 0 -23502 0 -23503 0 c Transitions for k = 299 c i = 1 c -2+1 --> -1 c ( b^{299, 1}_2 ∧ b^{299, 1}_1 ∧ -b^{299, 1}_0 ∧ p_299) -> ( b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ b^{299, 2}_0) c in CNF: c -b^{299, 1}_2 ∨ -b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ -p_299 ∨ b^{299, 2}_2 c -b^{299, 1}_2 ∨ -b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ -p_299 ∨ -b^{299, 2}_1 c -b^{299, 1}_2 ∨ -b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ -p_299 ∨ b^{299, 2}_0 c in DIMACS: -23501 -23502 23503 -299 23504 0 -23501 -23502 23503 -299 -23505 0 -23501 -23502 23503 -299 23506 0 c -1+1 --> 0 c ( b^{299, 1}_2 ∧ -b^{299, 1}_1 ∧ b^{299, 1}_0 ∧ p_299) -> (-b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ -b^{299, 2}_0) c in CNF: c -b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ -p_299 ∨ -b^{299, 2}_2 c -b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ -p_299 ∨ -b^{299, 2}_1 c -b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ -p_299 ∨ -b^{299, 2}_0 c in DIMACS: -23501 23502 -23503 -299 -23504 0 -23501 23502 -23503 -299 -23505 0 -23501 23502 -23503 -299 -23506 0 c 0+1 --> 1 c (-b^{299, 1}_2 ∧ -b^{299, 1}_1 ∧ -b^{299, 1}_0 ∧ p_299) -> (-b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ b^{299, 2}_0) c in CNF: c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ -p_299 ∨ -b^{299, 2}_2 c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ -p_299 ∨ -b^{299, 2}_1 c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ -p_299 ∨ b^{299, 2}_0 c in DIMACS: 23501 23502 23503 -299 -23504 0 23501 23502 23503 -299 -23505 0 23501 23502 23503 -299 23506 0 c 1+1 --> 2 c (-b^{299, 1}_2 ∧ -b^{299, 1}_1 ∧ b^{299, 1}_0 ∧ p_299) -> (-b^{299, 2}_2 ∧ b^{299, 2}_1 ∧ -b^{299, 2}_0) c in CNF: c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ -p_299 ∨ -b^{299, 2}_2 c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ -p_299 ∨ b^{299, 2}_1 c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ -p_299 ∨ -b^{299, 2}_0 c in DIMACS: 23501 23502 -23503 -299 -23504 0 23501 23502 -23503 -299 23505 0 23501 23502 -23503 -299 -23506 0 c 2+1 --> break c (-b^{299, 1}_2 ∧ b^{299, 1}_1 ∧ -b^{299, 1}_0 ∧ p_299) -> break c in CNF: c b^{299, 1}_2 ∨ -b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ -p_299 ∨ break c in DIMACS: 23501 -23502 23503 -299 1162 0 c 2-1 --> 1 c (-b^{299, 1}_2 ∧ b^{299, 1}_1 ∧ -b^{299, 1}_0 ∧ -p_299) -> (-b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ b^{299, 2}_0) c in CNF: c b^{299, 1}_2 ∨ -b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ p_299 ∨ -b^{299, 2}_2 c b^{299, 1}_2 ∨ -b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ p_299 ∨ -b^{299, 2}_1 c b^{299, 1}_2 ∨ -b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ p_299 ∨ b^{299, 2}_0 c in DIMACS: 23501 -23502 23503 299 -23504 0 23501 -23502 23503 299 -23505 0 23501 -23502 23503 299 23506 0 c 1-1 --> 0 c (-b^{299, 1}_2 ∧ -b^{299, 1}_1 ∧ b^{299, 1}_0 ∧ -p_299) -> (-b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ -b^{299, 2}_0) c in CNF: c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ p_299 ∨ -b^{299, 2}_2 c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ p_299 ∨ -b^{299, 2}_1 c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ p_299 ∨ -b^{299, 2}_0 c in DIMACS: 23501 23502 -23503 299 -23504 0 23501 23502 -23503 299 -23505 0 23501 23502 -23503 299 -23506 0 c 0-1 --> -1 c (-b^{299, 1}_2 ∧ -b^{299, 1}_1 ∧ -b^{299, 1}_0 ∧ -p_299) -> ( b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ b^{299, 2}_0) c in CNF: c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ p_299 ∨ b^{299, 2}_2 c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ p_299 ∨ -b^{299, 2}_1 c b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ p_299 ∨ b^{299, 2}_0 c in DIMACS: 23501 23502 23503 299 23504 0 23501 23502 23503 299 -23505 0 23501 23502 23503 299 23506 0 c -1-1 --> -2 c ( b^{299, 1}_2 ∧ -b^{299, 1}_1 ∧ b^{299, 1}_0 ∧ -p_299) -> ( b^{299, 2}_2 ∧ b^{299, 2}_1 ∧ -b^{299, 2}_0) c in CNF: c -b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ p_299 ∨ b^{299, 2}_2 c -b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ p_299 ∨ b^{299, 2}_1 c -b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ p_299 ∨ -b^{299, 2}_0 c in DIMACS: -23501 23502 -23503 299 23504 0 -23501 23502 -23503 299 23505 0 -23501 23502 -23503 299 -23506 0 c -2-1 --> break c ( b^{299, 1}_2 ∧ b^{299, 1}_1 ∧ -b^{299, 1}_0 ∧ -p_299) -> break c in CNF: c -b^{299, 1}_2 ∨ -b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ p_299 ∨ break c in DIMACS: -23501 -23502 23503 299 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{299, 1}_2 ∧ -b^{299, 1}_1 ∧ -b^{299, 1}_0 ∧ true) c in CNF: c -b^{299, 1}_2 ∨ b^{299, 1}_1 ∨ b^{299, 1}_0 ∨ false c in DIMACS: -23501 23502 23503 0 c 3 does not represent an automaton state. c -(-b^{299, 1}_2 ∧ b^{299, 1}_1 ∧ b^{299, 1}_0 ∧ true) c in CNF: c b^{299, 1}_2 ∨ -b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ false c in DIMACS: 23501 -23502 -23503 0 c -3 does not represent an automaton state. c -( b^{299, 1}_2 ∧ b^{299, 1}_1 ∧ b^{299, 1}_0 ∧ true) c in CNF: c -b^{299, 1}_2 ∨ -b^{299, 1}_1 ∨ -b^{299, 1}_0 ∨ false c in DIMACS: -23501 -23502 -23503 0 c i = 2 c -2+1 --> -1 c ( b^{299, 2}_2 ∧ b^{299, 2}_1 ∧ -b^{299, 2}_0 ∧ p_598) -> ( b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ b^{299, 3}_0) c in CNF: c -b^{299, 2}_2 ∨ -b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ -p_598 ∨ b^{299, 3}_2 c -b^{299, 2}_2 ∨ -b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ -p_598 ∨ -b^{299, 3}_1 c -b^{299, 2}_2 ∨ -b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ -p_598 ∨ b^{299, 3}_0 c in DIMACS: -23504 -23505 23506 -598 23507 0 -23504 -23505 23506 -598 -23508 0 -23504 -23505 23506 -598 23509 0 c -1+1 --> 0 c ( b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ b^{299, 2}_0 ∧ p_598) -> (-b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ -b^{299, 3}_0) c in CNF: c -b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ -p_598 ∨ -b^{299, 3}_2 c -b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ -p_598 ∨ -b^{299, 3}_1 c -b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ -p_598 ∨ -b^{299, 3}_0 c in DIMACS: -23504 23505 -23506 -598 -23507 0 -23504 23505 -23506 -598 -23508 0 -23504 23505 -23506 -598 -23509 0 c 0+1 --> 1 c (-b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ -b^{299, 2}_0 ∧ p_598) -> (-b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ b^{299, 3}_0) c in CNF: c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ -p_598 ∨ -b^{299, 3}_2 c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ -p_598 ∨ -b^{299, 3}_1 c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ -p_598 ∨ b^{299, 3}_0 c in DIMACS: 23504 23505 23506 -598 -23507 0 23504 23505 23506 -598 -23508 0 23504 23505 23506 -598 23509 0 c 1+1 --> 2 c (-b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ b^{299, 2}_0 ∧ p_598) -> (-b^{299, 3}_2 ∧ b^{299, 3}_1 ∧ -b^{299, 3}_0) c in CNF: c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ -p_598 ∨ -b^{299, 3}_2 c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ -p_598 ∨ b^{299, 3}_1 c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ -p_598 ∨ -b^{299, 3}_0 c in DIMACS: 23504 23505 -23506 -598 -23507 0 23504 23505 -23506 -598 23508 0 23504 23505 -23506 -598 -23509 0 c 2+1 --> break c (-b^{299, 2}_2 ∧ b^{299, 2}_1 ∧ -b^{299, 2}_0 ∧ p_598) -> break c in CNF: c b^{299, 2}_2 ∨ -b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ -p_598 ∨ break c in DIMACS: 23504 -23505 23506 -598 1162 0 c 2-1 --> 1 c (-b^{299, 2}_2 ∧ b^{299, 2}_1 ∧ -b^{299, 2}_0 ∧ -p_598) -> (-b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ b^{299, 3}_0) c in CNF: c b^{299, 2}_2 ∨ -b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ p_598 ∨ -b^{299, 3}_2 c b^{299, 2}_2 ∨ -b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ p_598 ∨ -b^{299, 3}_1 c b^{299, 2}_2 ∨ -b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ p_598 ∨ b^{299, 3}_0 c in DIMACS: 23504 -23505 23506 598 -23507 0 23504 -23505 23506 598 -23508 0 23504 -23505 23506 598 23509 0 c 1-1 --> 0 c (-b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ b^{299, 2}_0 ∧ -p_598) -> (-b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ -b^{299, 3}_0) c in CNF: c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ p_598 ∨ -b^{299, 3}_2 c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ p_598 ∨ -b^{299, 3}_1 c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ p_598 ∨ -b^{299, 3}_0 c in DIMACS: 23504 23505 -23506 598 -23507 0 23504 23505 -23506 598 -23508 0 23504 23505 -23506 598 -23509 0 c 0-1 --> -1 c (-b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ -b^{299, 2}_0 ∧ -p_598) -> ( b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ b^{299, 3}_0) c in CNF: c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ p_598 ∨ b^{299, 3}_2 c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ p_598 ∨ -b^{299, 3}_1 c b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ p_598 ∨ b^{299, 3}_0 c in DIMACS: 23504 23505 23506 598 23507 0 23504 23505 23506 598 -23508 0 23504 23505 23506 598 23509 0 c -1-1 --> -2 c ( b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ b^{299, 2}_0 ∧ -p_598) -> ( b^{299, 3}_2 ∧ b^{299, 3}_1 ∧ -b^{299, 3}_0) c in CNF: c -b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ p_598 ∨ b^{299, 3}_2 c -b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ p_598 ∨ b^{299, 3}_1 c -b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ p_598 ∨ -b^{299, 3}_0 c in DIMACS: -23504 23505 -23506 598 23507 0 -23504 23505 -23506 598 23508 0 -23504 23505 -23506 598 -23509 0 c -2-1 --> break c ( b^{299, 2}_2 ∧ b^{299, 2}_1 ∧ -b^{299, 2}_0 ∧ -p_598) -> break c in CNF: c -b^{299, 2}_2 ∨ -b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ p_598 ∨ break c in DIMACS: -23504 -23505 23506 598 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{299, 2}_2 ∧ -b^{299, 2}_1 ∧ -b^{299, 2}_0 ∧ true) c in CNF: c -b^{299, 2}_2 ∨ b^{299, 2}_1 ∨ b^{299, 2}_0 ∨ false c in DIMACS: -23504 23505 23506 0 c 3 does not represent an automaton state. c -(-b^{299, 2}_2 ∧ b^{299, 2}_1 ∧ b^{299, 2}_0 ∧ true) c in CNF: c b^{299, 2}_2 ∨ -b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ false c in DIMACS: 23504 -23505 -23506 0 c -3 does not represent an automaton state. c -( b^{299, 2}_2 ∧ b^{299, 2}_1 ∧ b^{299, 2}_0 ∧ true) c in CNF: c -b^{299, 2}_2 ∨ -b^{299, 2}_1 ∨ -b^{299, 2}_0 ∨ false c in DIMACS: -23504 -23505 -23506 0 c i = 3 c -2+1 --> -1 c ( b^{299, 3}_2 ∧ b^{299, 3}_1 ∧ -b^{299, 3}_0 ∧ p_897) -> ( b^{299, 4}_2 ∧ -b^{299, 4}_1 ∧ b^{299, 4}_0) c in CNF: c -b^{299, 3}_2 ∨ -b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ -p_897 ∨ b^{299, 4}_2 c -b^{299, 3}_2 ∨ -b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ -p_897 ∨ -b^{299, 4}_1 c -b^{299, 3}_2 ∨ -b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ -p_897 ∨ b^{299, 4}_0 c in DIMACS: -23507 -23508 23509 -897 23510 0 -23507 -23508 23509 -897 -23511 0 -23507 -23508 23509 -897 23512 0 c -1+1 --> 0 c ( b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ b^{299, 3}_0 ∧ p_897) -> (-b^{299, 4}_2 ∧ -b^{299, 4}_1 ∧ -b^{299, 4}_0) c in CNF: c -b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ -p_897 ∨ -b^{299, 4}_2 c -b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ -p_897 ∨ -b^{299, 4}_1 c -b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ -p_897 ∨ -b^{299, 4}_0 c in DIMACS: -23507 23508 -23509 -897 -23510 0 -23507 23508 -23509 -897 -23511 0 -23507 23508 -23509 -897 -23512 0 c 0+1 --> 1 c (-b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ -b^{299, 3}_0 ∧ p_897) -> (-b^{299, 4}_2 ∧ -b^{299, 4}_1 ∧ b^{299, 4}_0) c in CNF: c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ -p_897 ∨ -b^{299, 4}_2 c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ -p_897 ∨ -b^{299, 4}_1 c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ -p_897 ∨ b^{299, 4}_0 c in DIMACS: 23507 23508 23509 -897 -23510 0 23507 23508 23509 -897 -23511 0 23507 23508 23509 -897 23512 0 c 1+1 --> 2 c (-b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ b^{299, 3}_0 ∧ p_897) -> (-b^{299, 4}_2 ∧ b^{299, 4}_1 ∧ -b^{299, 4}_0) c in CNF: c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ -p_897 ∨ -b^{299, 4}_2 c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ -p_897 ∨ b^{299, 4}_1 c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ -p_897 ∨ -b^{299, 4}_0 c in DIMACS: 23507 23508 -23509 -897 -23510 0 23507 23508 -23509 -897 23511 0 23507 23508 -23509 -897 -23512 0 c 2+1 --> break c (-b^{299, 3}_2 ∧ b^{299, 3}_1 ∧ -b^{299, 3}_0 ∧ p_897) -> break c in CNF: c b^{299, 3}_2 ∨ -b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ -p_897 ∨ break c in DIMACS: 23507 -23508 23509 -897 1162 0 c 2-1 --> 1 c (-b^{299, 3}_2 ∧ b^{299, 3}_1 ∧ -b^{299, 3}_0 ∧ -p_897) -> (-b^{299, 4}_2 ∧ -b^{299, 4}_1 ∧ b^{299, 4}_0) c in CNF: c b^{299, 3}_2 ∨ -b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ p_897 ∨ -b^{299, 4}_2 c b^{299, 3}_2 ∨ -b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ p_897 ∨ -b^{299, 4}_1 c b^{299, 3}_2 ∨ -b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ p_897 ∨ b^{299, 4}_0 c in DIMACS: 23507 -23508 23509 897 -23510 0 23507 -23508 23509 897 -23511 0 23507 -23508 23509 897 23512 0 c 1-1 --> 0 c (-b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ b^{299, 3}_0 ∧ -p_897) -> (-b^{299, 4}_2 ∧ -b^{299, 4}_1 ∧ -b^{299, 4}_0) c in CNF: c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ p_897 ∨ -b^{299, 4}_2 c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ p_897 ∨ -b^{299, 4}_1 c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ p_897 ∨ -b^{299, 4}_0 c in DIMACS: 23507 23508 -23509 897 -23510 0 23507 23508 -23509 897 -23511 0 23507 23508 -23509 897 -23512 0 c 0-1 --> -1 c (-b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ -b^{299, 3}_0 ∧ -p_897) -> ( b^{299, 4}_2 ∧ -b^{299, 4}_1 ∧ b^{299, 4}_0) c in CNF: c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ p_897 ∨ b^{299, 4}_2 c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ p_897 ∨ -b^{299, 4}_1 c b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ p_897 ∨ b^{299, 4}_0 c in DIMACS: 23507 23508 23509 897 23510 0 23507 23508 23509 897 -23511 0 23507 23508 23509 897 23512 0 c -1-1 --> -2 c ( b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ b^{299, 3}_0 ∧ -p_897) -> ( b^{299, 4}_2 ∧ b^{299, 4}_1 ∧ -b^{299, 4}_0) c in CNF: c -b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ p_897 ∨ b^{299, 4}_2 c -b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ p_897 ∨ b^{299, 4}_1 c -b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ p_897 ∨ -b^{299, 4}_0 c in DIMACS: -23507 23508 -23509 897 23510 0 -23507 23508 -23509 897 23511 0 -23507 23508 -23509 897 -23512 0 c -2-1 --> break c ( b^{299, 3}_2 ∧ b^{299, 3}_1 ∧ -b^{299, 3}_0 ∧ -p_897) -> break c in CNF: c -b^{299, 3}_2 ∨ -b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ p_897 ∨ break c in DIMACS: -23507 -23508 23509 897 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{299, 3}_2 ∧ -b^{299, 3}_1 ∧ -b^{299, 3}_0 ∧ true) c in CNF: c -b^{299, 3}_2 ∨ b^{299, 3}_1 ∨ b^{299, 3}_0 ∨ false c in DIMACS: -23507 23508 23509 0 c 3 does not represent an automaton state. c -(-b^{299, 3}_2 ∧ b^{299, 3}_1 ∧ b^{299, 3}_0 ∧ true) c in CNF: c b^{299, 3}_2 ∨ -b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ false c in DIMACS: 23507 -23508 -23509 0 c -3 does not represent an automaton state. c -( b^{299, 3}_2 ∧ b^{299, 3}_1 ∧ b^{299, 3}_0 ∧ true) c in CNF: c -b^{299, 3}_2 ∨ -b^{299, 3}_1 ∨ -b^{299, 3}_0 ∨ false c in DIMACS: -23507 -23508 -23509 0 c INIT for k = 300 c -b^{300, 1}_2 c -b^{300, 1}_1 c -b^{300, 1}_0 c in DIMACS: -23513 0 -23514 0 -23515 0 c Transitions for k = 300 c i = 1 c -2+1 --> -1 c ( b^{300, 1}_2 ∧ b^{300, 1}_1 ∧ -b^{300, 1}_0 ∧ p_300) -> ( b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ b^{300, 2}_0) c in CNF: c -b^{300, 1}_2 ∨ -b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ -p_300 ∨ b^{300, 2}_2 c -b^{300, 1}_2 ∨ -b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ -p_300 ∨ -b^{300, 2}_1 c -b^{300, 1}_2 ∨ -b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ -p_300 ∨ b^{300, 2}_0 c in DIMACS: -23513 -23514 23515 -300 23516 0 -23513 -23514 23515 -300 -23517 0 -23513 -23514 23515 -300 23518 0 c -1+1 --> 0 c ( b^{300, 1}_2 ∧ -b^{300, 1}_1 ∧ b^{300, 1}_0 ∧ p_300) -> (-b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ -b^{300, 2}_0) c in CNF: c -b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ -p_300 ∨ -b^{300, 2}_2 c -b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ -p_300 ∨ -b^{300, 2}_1 c -b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ -p_300 ∨ -b^{300, 2}_0 c in DIMACS: -23513 23514 -23515 -300 -23516 0 -23513 23514 -23515 -300 -23517 0 -23513 23514 -23515 -300 -23518 0 c 0+1 --> 1 c (-b^{300, 1}_2 ∧ -b^{300, 1}_1 ∧ -b^{300, 1}_0 ∧ p_300) -> (-b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ b^{300, 2}_0) c in CNF: c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ -p_300 ∨ -b^{300, 2}_2 c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ -p_300 ∨ -b^{300, 2}_1 c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ -p_300 ∨ b^{300, 2}_0 c in DIMACS: 23513 23514 23515 -300 -23516 0 23513 23514 23515 -300 -23517 0 23513 23514 23515 -300 23518 0 c 1+1 --> 2 c (-b^{300, 1}_2 ∧ -b^{300, 1}_1 ∧ b^{300, 1}_0 ∧ p_300) -> (-b^{300, 2}_2 ∧ b^{300, 2}_1 ∧ -b^{300, 2}_0) c in CNF: c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ -p_300 ∨ -b^{300, 2}_2 c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ -p_300 ∨ b^{300, 2}_1 c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ -p_300 ∨ -b^{300, 2}_0 c in DIMACS: 23513 23514 -23515 -300 -23516 0 23513 23514 -23515 -300 23517 0 23513 23514 -23515 -300 -23518 0 c 2+1 --> break c (-b^{300, 1}_2 ∧ b^{300, 1}_1 ∧ -b^{300, 1}_0 ∧ p_300) -> break c in CNF: c b^{300, 1}_2 ∨ -b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ -p_300 ∨ break c in DIMACS: 23513 -23514 23515 -300 1162 0 c 2-1 --> 1 c (-b^{300, 1}_2 ∧ b^{300, 1}_1 ∧ -b^{300, 1}_0 ∧ -p_300) -> (-b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ b^{300, 2}_0) c in CNF: c b^{300, 1}_2 ∨ -b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ p_300 ∨ -b^{300, 2}_2 c b^{300, 1}_2 ∨ -b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ p_300 ∨ -b^{300, 2}_1 c b^{300, 1}_2 ∨ -b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ p_300 ∨ b^{300, 2}_0 c in DIMACS: 23513 -23514 23515 300 -23516 0 23513 -23514 23515 300 -23517 0 23513 -23514 23515 300 23518 0 c 1-1 --> 0 c (-b^{300, 1}_2 ∧ -b^{300, 1}_1 ∧ b^{300, 1}_0 ∧ -p_300) -> (-b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ -b^{300, 2}_0) c in CNF: c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ p_300 ∨ -b^{300, 2}_2 c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ p_300 ∨ -b^{300, 2}_1 c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ p_300 ∨ -b^{300, 2}_0 c in DIMACS: 23513 23514 -23515 300 -23516 0 23513 23514 -23515 300 -23517 0 23513 23514 -23515 300 -23518 0 c 0-1 --> -1 c (-b^{300, 1}_2 ∧ -b^{300, 1}_1 ∧ -b^{300, 1}_0 ∧ -p_300) -> ( b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ b^{300, 2}_0) c in CNF: c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ p_300 ∨ b^{300, 2}_2 c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ p_300 ∨ -b^{300, 2}_1 c b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ p_300 ∨ b^{300, 2}_0 c in DIMACS: 23513 23514 23515 300 23516 0 23513 23514 23515 300 -23517 0 23513 23514 23515 300 23518 0 c -1-1 --> -2 c ( b^{300, 1}_2 ∧ -b^{300, 1}_1 ∧ b^{300, 1}_0 ∧ -p_300) -> ( b^{300, 2}_2 ∧ b^{300, 2}_1 ∧ -b^{300, 2}_0) c in CNF: c -b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ p_300 ∨ b^{300, 2}_2 c -b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ p_300 ∨ b^{300, 2}_1 c -b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ p_300 ∨ -b^{300, 2}_0 c in DIMACS: -23513 23514 -23515 300 23516 0 -23513 23514 -23515 300 23517 0 -23513 23514 -23515 300 -23518 0 c -2-1 --> break c ( b^{300, 1}_2 ∧ b^{300, 1}_1 ∧ -b^{300, 1}_0 ∧ -p_300) -> break c in CNF: c -b^{300, 1}_2 ∨ -b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ p_300 ∨ break c in DIMACS: -23513 -23514 23515 300 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{300, 1}_2 ∧ -b^{300, 1}_1 ∧ -b^{300, 1}_0 ∧ true) c in CNF: c -b^{300, 1}_2 ∨ b^{300, 1}_1 ∨ b^{300, 1}_0 ∨ false c in DIMACS: -23513 23514 23515 0 c 3 does not represent an automaton state. c -(-b^{300, 1}_2 ∧ b^{300, 1}_1 ∧ b^{300, 1}_0 ∧ true) c in CNF: c b^{300, 1}_2 ∨ -b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ false c in DIMACS: 23513 -23514 -23515 0 c -3 does not represent an automaton state. c -( b^{300, 1}_2 ∧ b^{300, 1}_1 ∧ b^{300, 1}_0 ∧ true) c in CNF: c -b^{300, 1}_2 ∨ -b^{300, 1}_1 ∨ -b^{300, 1}_0 ∨ false c in DIMACS: -23513 -23514 -23515 0 c i = 2 c -2+1 --> -1 c ( b^{300, 2}_2 ∧ b^{300, 2}_1 ∧ -b^{300, 2}_0 ∧ p_600) -> ( b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ b^{300, 3}_0) c in CNF: c -b^{300, 2}_2 ∨ -b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ -p_600 ∨ b^{300, 3}_2 c -b^{300, 2}_2 ∨ -b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ -p_600 ∨ -b^{300, 3}_1 c -b^{300, 2}_2 ∨ -b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ -p_600 ∨ b^{300, 3}_0 c in DIMACS: -23516 -23517 23518 -600 23519 0 -23516 -23517 23518 -600 -23520 0 -23516 -23517 23518 -600 23521 0 c -1+1 --> 0 c ( b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ b^{300, 2}_0 ∧ p_600) -> (-b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ -b^{300, 3}_0) c in CNF: c -b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ -p_600 ∨ -b^{300, 3}_2 c -b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ -p_600 ∨ -b^{300, 3}_1 c -b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ -p_600 ∨ -b^{300, 3}_0 c in DIMACS: -23516 23517 -23518 -600 -23519 0 -23516 23517 -23518 -600 -23520 0 -23516 23517 -23518 -600 -23521 0 c 0+1 --> 1 c (-b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ -b^{300, 2}_0 ∧ p_600) -> (-b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ b^{300, 3}_0) c in CNF: c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ -p_600 ∨ -b^{300, 3}_2 c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ -p_600 ∨ -b^{300, 3}_1 c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ -p_600 ∨ b^{300, 3}_0 c in DIMACS: 23516 23517 23518 -600 -23519 0 23516 23517 23518 -600 -23520 0 23516 23517 23518 -600 23521 0 c 1+1 --> 2 c (-b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ b^{300, 2}_0 ∧ p_600) -> (-b^{300, 3}_2 ∧ b^{300, 3}_1 ∧ -b^{300, 3}_0) c in CNF: c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ -p_600 ∨ -b^{300, 3}_2 c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ -p_600 ∨ b^{300, 3}_1 c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ -p_600 ∨ -b^{300, 3}_0 c in DIMACS: 23516 23517 -23518 -600 -23519 0 23516 23517 -23518 -600 23520 0 23516 23517 -23518 -600 -23521 0 c 2+1 --> break c (-b^{300, 2}_2 ∧ b^{300, 2}_1 ∧ -b^{300, 2}_0 ∧ p_600) -> break c in CNF: c b^{300, 2}_2 ∨ -b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ -p_600 ∨ break c in DIMACS: 23516 -23517 23518 -600 1162 0 c 2-1 --> 1 c (-b^{300, 2}_2 ∧ b^{300, 2}_1 ∧ -b^{300, 2}_0 ∧ -p_600) -> (-b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ b^{300, 3}_0) c in CNF: c b^{300, 2}_2 ∨ -b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ p_600 ∨ -b^{300, 3}_2 c b^{300, 2}_2 ∨ -b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ p_600 ∨ -b^{300, 3}_1 c b^{300, 2}_2 ∨ -b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ p_600 ∨ b^{300, 3}_0 c in DIMACS: 23516 -23517 23518 600 -23519 0 23516 -23517 23518 600 -23520 0 23516 -23517 23518 600 23521 0 c 1-1 --> 0 c (-b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ b^{300, 2}_0 ∧ -p_600) -> (-b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ -b^{300, 3}_0) c in CNF: c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ p_600 ∨ -b^{300, 3}_2 c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ p_600 ∨ -b^{300, 3}_1 c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ p_600 ∨ -b^{300, 3}_0 c in DIMACS: 23516 23517 -23518 600 -23519 0 23516 23517 -23518 600 -23520 0 23516 23517 -23518 600 -23521 0 c 0-1 --> -1 c (-b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ -b^{300, 2}_0 ∧ -p_600) -> ( b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ b^{300, 3}_0) c in CNF: c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ p_600 ∨ b^{300, 3}_2 c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ p_600 ∨ -b^{300, 3}_1 c b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ p_600 ∨ b^{300, 3}_0 c in DIMACS: 23516 23517 23518 600 23519 0 23516 23517 23518 600 -23520 0 23516 23517 23518 600 23521 0 c -1-1 --> -2 c ( b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ b^{300, 2}_0 ∧ -p_600) -> ( b^{300, 3}_2 ∧ b^{300, 3}_1 ∧ -b^{300, 3}_0) c in CNF: c -b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ p_600 ∨ b^{300, 3}_2 c -b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ p_600 ∨ b^{300, 3}_1 c -b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ p_600 ∨ -b^{300, 3}_0 c in DIMACS: -23516 23517 -23518 600 23519 0 -23516 23517 -23518 600 23520 0 -23516 23517 -23518 600 -23521 0 c -2-1 --> break c ( b^{300, 2}_2 ∧ b^{300, 2}_1 ∧ -b^{300, 2}_0 ∧ -p_600) -> break c in CNF: c -b^{300, 2}_2 ∨ -b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ p_600 ∨ break c in DIMACS: -23516 -23517 23518 600 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{300, 2}_2 ∧ -b^{300, 2}_1 ∧ -b^{300, 2}_0 ∧ true) c in CNF: c -b^{300, 2}_2 ∨ b^{300, 2}_1 ∨ b^{300, 2}_0 ∨ false c in DIMACS: -23516 23517 23518 0 c 3 does not represent an automaton state. c -(-b^{300, 2}_2 ∧ b^{300, 2}_1 ∧ b^{300, 2}_0 ∧ true) c in CNF: c b^{300, 2}_2 ∨ -b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ false c in DIMACS: 23516 -23517 -23518 0 c -3 does not represent an automaton state. c -( b^{300, 2}_2 ∧ b^{300, 2}_1 ∧ b^{300, 2}_0 ∧ true) c in CNF: c -b^{300, 2}_2 ∨ -b^{300, 2}_1 ∨ -b^{300, 2}_0 ∨ false c in DIMACS: -23516 -23517 -23518 0 c i = 3 c -2+1 --> -1 c ( b^{300, 3}_2 ∧ b^{300, 3}_1 ∧ -b^{300, 3}_0 ∧ p_900) -> ( b^{300, 4}_2 ∧ -b^{300, 4}_1 ∧ b^{300, 4}_0) c in CNF: c -b^{300, 3}_2 ∨ -b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ -p_900 ∨ b^{300, 4}_2 c -b^{300, 3}_2 ∨ -b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ -p_900 ∨ -b^{300, 4}_1 c -b^{300, 3}_2 ∨ -b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ -p_900 ∨ b^{300, 4}_0 c in DIMACS: -23519 -23520 23521 -900 23522 0 -23519 -23520 23521 -900 -23523 0 -23519 -23520 23521 -900 23524 0 c -1+1 --> 0 c ( b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ b^{300, 3}_0 ∧ p_900) -> (-b^{300, 4}_2 ∧ -b^{300, 4}_1 ∧ -b^{300, 4}_0) c in CNF: c -b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ -p_900 ∨ -b^{300, 4}_2 c -b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ -p_900 ∨ -b^{300, 4}_1 c -b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ -p_900 ∨ -b^{300, 4}_0 c in DIMACS: -23519 23520 -23521 -900 -23522 0 -23519 23520 -23521 -900 -23523 0 -23519 23520 -23521 -900 -23524 0 c 0+1 --> 1 c (-b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ -b^{300, 3}_0 ∧ p_900) -> (-b^{300, 4}_2 ∧ -b^{300, 4}_1 ∧ b^{300, 4}_0) c in CNF: c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ -p_900 ∨ -b^{300, 4}_2 c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ -p_900 ∨ -b^{300, 4}_1 c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ -p_900 ∨ b^{300, 4}_0 c in DIMACS: 23519 23520 23521 -900 -23522 0 23519 23520 23521 -900 -23523 0 23519 23520 23521 -900 23524 0 c 1+1 --> 2 c (-b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ b^{300, 3}_0 ∧ p_900) -> (-b^{300, 4}_2 ∧ b^{300, 4}_1 ∧ -b^{300, 4}_0) c in CNF: c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ -p_900 ∨ -b^{300, 4}_2 c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ -p_900 ∨ b^{300, 4}_1 c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ -p_900 ∨ -b^{300, 4}_0 c in DIMACS: 23519 23520 -23521 -900 -23522 0 23519 23520 -23521 -900 23523 0 23519 23520 -23521 -900 -23524 0 c 2+1 --> break c (-b^{300, 3}_2 ∧ b^{300, 3}_1 ∧ -b^{300, 3}_0 ∧ p_900) -> break c in CNF: c b^{300, 3}_2 ∨ -b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ -p_900 ∨ break c in DIMACS: 23519 -23520 23521 -900 1162 0 c 2-1 --> 1 c (-b^{300, 3}_2 ∧ b^{300, 3}_1 ∧ -b^{300, 3}_0 ∧ -p_900) -> (-b^{300, 4}_2 ∧ -b^{300, 4}_1 ∧ b^{300, 4}_0) c in CNF: c b^{300, 3}_2 ∨ -b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ p_900 ∨ -b^{300, 4}_2 c b^{300, 3}_2 ∨ -b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ p_900 ∨ -b^{300, 4}_1 c b^{300, 3}_2 ∨ -b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ p_900 ∨ b^{300, 4}_0 c in DIMACS: 23519 -23520 23521 900 -23522 0 23519 -23520 23521 900 -23523 0 23519 -23520 23521 900 23524 0 c 1-1 --> 0 c (-b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ b^{300, 3}_0 ∧ -p_900) -> (-b^{300, 4}_2 ∧ -b^{300, 4}_1 ∧ -b^{300, 4}_0) c in CNF: c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ p_900 ∨ -b^{300, 4}_2 c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ p_900 ∨ -b^{300, 4}_1 c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ p_900 ∨ -b^{300, 4}_0 c in DIMACS: 23519 23520 -23521 900 -23522 0 23519 23520 -23521 900 -23523 0 23519 23520 -23521 900 -23524 0 c 0-1 --> -1 c (-b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ -b^{300, 3}_0 ∧ -p_900) -> ( b^{300, 4}_2 ∧ -b^{300, 4}_1 ∧ b^{300, 4}_0) c in CNF: c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ p_900 ∨ b^{300, 4}_2 c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ p_900 ∨ -b^{300, 4}_1 c b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ p_900 ∨ b^{300, 4}_0 c in DIMACS: 23519 23520 23521 900 23522 0 23519 23520 23521 900 -23523 0 23519 23520 23521 900 23524 0 c -1-1 --> -2 c ( b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ b^{300, 3}_0 ∧ -p_900) -> ( b^{300, 4}_2 ∧ b^{300, 4}_1 ∧ -b^{300, 4}_0) c in CNF: c -b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ p_900 ∨ b^{300, 4}_2 c -b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ p_900 ∨ b^{300, 4}_1 c -b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ p_900 ∨ -b^{300, 4}_0 c in DIMACS: -23519 23520 -23521 900 23522 0 -23519 23520 -23521 900 23523 0 -23519 23520 -23521 900 -23524 0 c -2-1 --> break c ( b^{300, 3}_2 ∧ b^{300, 3}_1 ∧ -b^{300, 3}_0 ∧ -p_900) -> break c in CNF: c -b^{300, 3}_2 ∨ -b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ p_900 ∨ break c in DIMACS: -23519 -23520 23521 900 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{300, 3}_2 ∧ -b^{300, 3}_1 ∧ -b^{300, 3}_0 ∧ true) c in CNF: c -b^{300, 3}_2 ∨ b^{300, 3}_1 ∨ b^{300, 3}_0 ∨ false c in DIMACS: -23519 23520 23521 0 c 3 does not represent an automaton state. c -(-b^{300, 3}_2 ∧ b^{300, 3}_1 ∧ b^{300, 3}_0 ∧ true) c in CNF: c b^{300, 3}_2 ∨ -b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ false c in DIMACS: 23519 -23520 -23521 0 c -3 does not represent an automaton state. c -( b^{300, 3}_2 ∧ b^{300, 3}_1 ∧ b^{300, 3}_0 ∧ true) c in CNF: c -b^{300, 3}_2 ∨ -b^{300, 3}_1 ∨ -b^{300, 3}_0 ∨ false c in DIMACS: -23519 -23520 -23521 0 c INIT for k = 301 c -b^{301, 1}_2 c -b^{301, 1}_1 c -b^{301, 1}_0 c in DIMACS: -23525 0 -23526 0 -23527 0 c Transitions for k = 301 c i = 1 c -2+1 --> -1 c ( b^{301, 1}_2 ∧ b^{301, 1}_1 ∧ -b^{301, 1}_0 ∧ p_301) -> ( b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ b^{301, 2}_0) c in CNF: c -b^{301, 1}_2 ∨ -b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ -p_301 ∨ b^{301, 2}_2 c -b^{301, 1}_2 ∨ -b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ -p_301 ∨ -b^{301, 2}_1 c -b^{301, 1}_2 ∨ -b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ -p_301 ∨ b^{301, 2}_0 c in DIMACS: -23525 -23526 23527 -301 23528 0 -23525 -23526 23527 -301 -23529 0 -23525 -23526 23527 -301 23530 0 c -1+1 --> 0 c ( b^{301, 1}_2 ∧ -b^{301, 1}_1 ∧ b^{301, 1}_0 ∧ p_301) -> (-b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ -b^{301, 2}_0) c in CNF: c -b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ -p_301 ∨ -b^{301, 2}_2 c -b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ -p_301 ∨ -b^{301, 2}_1 c -b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ -p_301 ∨ -b^{301, 2}_0 c in DIMACS: -23525 23526 -23527 -301 -23528 0 -23525 23526 -23527 -301 -23529 0 -23525 23526 -23527 -301 -23530 0 c 0+1 --> 1 c (-b^{301, 1}_2 ∧ -b^{301, 1}_1 ∧ -b^{301, 1}_0 ∧ p_301) -> (-b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ b^{301, 2}_0) c in CNF: c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ -p_301 ∨ -b^{301, 2}_2 c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ -p_301 ∨ -b^{301, 2}_1 c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ -p_301 ∨ b^{301, 2}_0 c in DIMACS: 23525 23526 23527 -301 -23528 0 23525 23526 23527 -301 -23529 0 23525 23526 23527 -301 23530 0 c 1+1 --> 2 c (-b^{301, 1}_2 ∧ -b^{301, 1}_1 ∧ b^{301, 1}_0 ∧ p_301) -> (-b^{301, 2}_2 ∧ b^{301, 2}_1 ∧ -b^{301, 2}_0) c in CNF: c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ -p_301 ∨ -b^{301, 2}_2 c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ -p_301 ∨ b^{301, 2}_1 c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ -p_301 ∨ -b^{301, 2}_0 c in DIMACS: 23525 23526 -23527 -301 -23528 0 23525 23526 -23527 -301 23529 0 23525 23526 -23527 -301 -23530 0 c 2+1 --> break c (-b^{301, 1}_2 ∧ b^{301, 1}_1 ∧ -b^{301, 1}_0 ∧ p_301) -> break c in CNF: c b^{301, 1}_2 ∨ -b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ -p_301 ∨ break c in DIMACS: 23525 -23526 23527 -301 1162 0 c 2-1 --> 1 c (-b^{301, 1}_2 ∧ b^{301, 1}_1 ∧ -b^{301, 1}_0 ∧ -p_301) -> (-b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ b^{301, 2}_0) c in CNF: c b^{301, 1}_2 ∨ -b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ p_301 ∨ -b^{301, 2}_2 c b^{301, 1}_2 ∨ -b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ p_301 ∨ -b^{301, 2}_1 c b^{301, 1}_2 ∨ -b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ p_301 ∨ b^{301, 2}_0 c in DIMACS: 23525 -23526 23527 301 -23528 0 23525 -23526 23527 301 -23529 0 23525 -23526 23527 301 23530 0 c 1-1 --> 0 c (-b^{301, 1}_2 ∧ -b^{301, 1}_1 ∧ b^{301, 1}_0 ∧ -p_301) -> (-b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ -b^{301, 2}_0) c in CNF: c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ p_301 ∨ -b^{301, 2}_2 c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ p_301 ∨ -b^{301, 2}_1 c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ p_301 ∨ -b^{301, 2}_0 c in DIMACS: 23525 23526 -23527 301 -23528 0 23525 23526 -23527 301 -23529 0 23525 23526 -23527 301 -23530 0 c 0-1 --> -1 c (-b^{301, 1}_2 ∧ -b^{301, 1}_1 ∧ -b^{301, 1}_0 ∧ -p_301) -> ( b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ b^{301, 2}_0) c in CNF: c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ p_301 ∨ b^{301, 2}_2 c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ p_301 ∨ -b^{301, 2}_1 c b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ p_301 ∨ b^{301, 2}_0 c in DIMACS: 23525 23526 23527 301 23528 0 23525 23526 23527 301 -23529 0 23525 23526 23527 301 23530 0 c -1-1 --> -2 c ( b^{301, 1}_2 ∧ -b^{301, 1}_1 ∧ b^{301, 1}_0 ∧ -p_301) -> ( b^{301, 2}_2 ∧ b^{301, 2}_1 ∧ -b^{301, 2}_0) c in CNF: c -b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ p_301 ∨ b^{301, 2}_2 c -b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ p_301 ∨ b^{301, 2}_1 c -b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ p_301 ∨ -b^{301, 2}_0 c in DIMACS: -23525 23526 -23527 301 23528 0 -23525 23526 -23527 301 23529 0 -23525 23526 -23527 301 -23530 0 c -2-1 --> break c ( b^{301, 1}_2 ∧ b^{301, 1}_1 ∧ -b^{301, 1}_0 ∧ -p_301) -> break c in CNF: c -b^{301, 1}_2 ∨ -b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ p_301 ∨ break c in DIMACS: -23525 -23526 23527 301 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{301, 1}_2 ∧ -b^{301, 1}_1 ∧ -b^{301, 1}_0 ∧ true) c in CNF: c -b^{301, 1}_2 ∨ b^{301, 1}_1 ∨ b^{301, 1}_0 ∨ false c in DIMACS: -23525 23526 23527 0 c 3 does not represent an automaton state. c -(-b^{301, 1}_2 ∧ b^{301, 1}_1 ∧ b^{301, 1}_0 ∧ true) c in CNF: c b^{301, 1}_2 ∨ -b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ false c in DIMACS: 23525 -23526 -23527 0 c -3 does not represent an automaton state. c -( b^{301, 1}_2 ∧ b^{301, 1}_1 ∧ b^{301, 1}_0 ∧ true) c in CNF: c -b^{301, 1}_2 ∨ -b^{301, 1}_1 ∨ -b^{301, 1}_0 ∨ false c in DIMACS: -23525 -23526 -23527 0 c i = 2 c -2+1 --> -1 c ( b^{301, 2}_2 ∧ b^{301, 2}_1 ∧ -b^{301, 2}_0 ∧ p_602) -> ( b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ b^{301, 3}_0) c in CNF: c -b^{301, 2}_2 ∨ -b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ -p_602 ∨ b^{301, 3}_2 c -b^{301, 2}_2 ∨ -b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ -p_602 ∨ -b^{301, 3}_1 c -b^{301, 2}_2 ∨ -b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ -p_602 ∨ b^{301, 3}_0 c in DIMACS: -23528 -23529 23530 -602 23531 0 -23528 -23529 23530 -602 -23532 0 -23528 -23529 23530 -602 23533 0 c -1+1 --> 0 c ( b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ b^{301, 2}_0 ∧ p_602) -> (-b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ -b^{301, 3}_0) c in CNF: c -b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ -p_602 ∨ -b^{301, 3}_2 c -b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ -p_602 ∨ -b^{301, 3}_1 c -b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ -p_602 ∨ -b^{301, 3}_0 c in DIMACS: -23528 23529 -23530 -602 -23531 0 -23528 23529 -23530 -602 -23532 0 -23528 23529 -23530 -602 -23533 0 c 0+1 --> 1 c (-b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ -b^{301, 2}_0 ∧ p_602) -> (-b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ b^{301, 3}_0) c in CNF: c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ -p_602 ∨ -b^{301, 3}_2 c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ -p_602 ∨ -b^{301, 3}_1 c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ -p_602 ∨ b^{301, 3}_0 c in DIMACS: 23528 23529 23530 -602 -23531 0 23528 23529 23530 -602 -23532 0 23528 23529 23530 -602 23533 0 c 1+1 --> 2 c (-b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ b^{301, 2}_0 ∧ p_602) -> (-b^{301, 3}_2 ∧ b^{301, 3}_1 ∧ -b^{301, 3}_0) c in CNF: c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ -p_602 ∨ -b^{301, 3}_2 c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ -p_602 ∨ b^{301, 3}_1 c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ -p_602 ∨ -b^{301, 3}_0 c in DIMACS: 23528 23529 -23530 -602 -23531 0 23528 23529 -23530 -602 23532 0 23528 23529 -23530 -602 -23533 0 c 2+1 --> break c (-b^{301, 2}_2 ∧ b^{301, 2}_1 ∧ -b^{301, 2}_0 ∧ p_602) -> break c in CNF: c b^{301, 2}_2 ∨ -b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ -p_602 ∨ break c in DIMACS: 23528 -23529 23530 -602 1162 0 c 2-1 --> 1 c (-b^{301, 2}_2 ∧ b^{301, 2}_1 ∧ -b^{301, 2}_0 ∧ -p_602) -> (-b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ b^{301, 3}_0) c in CNF: c b^{301, 2}_2 ∨ -b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ p_602 ∨ -b^{301, 3}_2 c b^{301, 2}_2 ∨ -b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ p_602 ∨ -b^{301, 3}_1 c b^{301, 2}_2 ∨ -b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ p_602 ∨ b^{301, 3}_0 c in DIMACS: 23528 -23529 23530 602 -23531 0 23528 -23529 23530 602 -23532 0 23528 -23529 23530 602 23533 0 c 1-1 --> 0 c (-b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ b^{301, 2}_0 ∧ -p_602) -> (-b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ -b^{301, 3}_0) c in CNF: c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ p_602 ∨ -b^{301, 3}_2 c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ p_602 ∨ -b^{301, 3}_1 c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ p_602 ∨ -b^{301, 3}_0 c in DIMACS: 23528 23529 -23530 602 -23531 0 23528 23529 -23530 602 -23532 0 23528 23529 -23530 602 -23533 0 c 0-1 --> -1 c (-b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ -b^{301, 2}_0 ∧ -p_602) -> ( b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ b^{301, 3}_0) c in CNF: c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ p_602 ∨ b^{301, 3}_2 c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ p_602 ∨ -b^{301, 3}_1 c b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ p_602 ∨ b^{301, 3}_0 c in DIMACS: 23528 23529 23530 602 23531 0 23528 23529 23530 602 -23532 0 23528 23529 23530 602 23533 0 c -1-1 --> -2 c ( b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ b^{301, 2}_0 ∧ -p_602) -> ( b^{301, 3}_2 ∧ b^{301, 3}_1 ∧ -b^{301, 3}_0) c in CNF: c -b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ p_602 ∨ b^{301, 3}_2 c -b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ p_602 ∨ b^{301, 3}_1 c -b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ p_602 ∨ -b^{301, 3}_0 c in DIMACS: -23528 23529 -23530 602 23531 0 -23528 23529 -23530 602 23532 0 -23528 23529 -23530 602 -23533 0 c -2-1 --> break c ( b^{301, 2}_2 ∧ b^{301, 2}_1 ∧ -b^{301, 2}_0 ∧ -p_602) -> break c in CNF: c -b^{301, 2}_2 ∨ -b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ p_602 ∨ break c in DIMACS: -23528 -23529 23530 602 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{301, 2}_2 ∧ -b^{301, 2}_1 ∧ -b^{301, 2}_0 ∧ true) c in CNF: c -b^{301, 2}_2 ∨ b^{301, 2}_1 ∨ b^{301, 2}_0 ∨ false c in DIMACS: -23528 23529 23530 0 c 3 does not represent an automaton state. c -(-b^{301, 2}_2 ∧ b^{301, 2}_1 ∧ b^{301, 2}_0 ∧ true) c in CNF: c b^{301, 2}_2 ∨ -b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ false c in DIMACS: 23528 -23529 -23530 0 c -3 does not represent an automaton state. c -( b^{301, 2}_2 ∧ b^{301, 2}_1 ∧ b^{301, 2}_0 ∧ true) c in CNF: c -b^{301, 2}_2 ∨ -b^{301, 2}_1 ∨ -b^{301, 2}_0 ∨ false c in DIMACS: -23528 -23529 -23530 0 c i = 3 c -2+1 --> -1 c ( b^{301, 3}_2 ∧ b^{301, 3}_1 ∧ -b^{301, 3}_0 ∧ p_903) -> ( b^{301, 4}_2 ∧ -b^{301, 4}_1 ∧ b^{301, 4}_0) c in CNF: c -b^{301, 3}_2 ∨ -b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ -p_903 ∨ b^{301, 4}_2 c -b^{301, 3}_2 ∨ -b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ -p_903 ∨ -b^{301, 4}_1 c -b^{301, 3}_2 ∨ -b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ -p_903 ∨ b^{301, 4}_0 c in DIMACS: -23531 -23532 23533 -903 23534 0 -23531 -23532 23533 -903 -23535 0 -23531 -23532 23533 -903 23536 0 c -1+1 --> 0 c ( b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ b^{301, 3}_0 ∧ p_903) -> (-b^{301, 4}_2 ∧ -b^{301, 4}_1 ∧ -b^{301, 4}_0) c in CNF: c -b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ -p_903 ∨ -b^{301, 4}_2 c -b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ -p_903 ∨ -b^{301, 4}_1 c -b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ -p_903 ∨ -b^{301, 4}_0 c in DIMACS: -23531 23532 -23533 -903 -23534 0 -23531 23532 -23533 -903 -23535 0 -23531 23532 -23533 -903 -23536 0 c 0+1 --> 1 c (-b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ -b^{301, 3}_0 ∧ p_903) -> (-b^{301, 4}_2 ∧ -b^{301, 4}_1 ∧ b^{301, 4}_0) c in CNF: c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ -p_903 ∨ -b^{301, 4}_2 c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ -p_903 ∨ -b^{301, 4}_1 c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ -p_903 ∨ b^{301, 4}_0 c in DIMACS: 23531 23532 23533 -903 -23534 0 23531 23532 23533 -903 -23535 0 23531 23532 23533 -903 23536 0 c 1+1 --> 2 c (-b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ b^{301, 3}_0 ∧ p_903) -> (-b^{301, 4}_2 ∧ b^{301, 4}_1 ∧ -b^{301, 4}_0) c in CNF: c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ -p_903 ∨ -b^{301, 4}_2 c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ -p_903 ∨ b^{301, 4}_1 c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ -p_903 ∨ -b^{301, 4}_0 c in DIMACS: 23531 23532 -23533 -903 -23534 0 23531 23532 -23533 -903 23535 0 23531 23532 -23533 -903 -23536 0 c 2+1 --> break c (-b^{301, 3}_2 ∧ b^{301, 3}_1 ∧ -b^{301, 3}_0 ∧ p_903) -> break c in CNF: c b^{301, 3}_2 ∨ -b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ -p_903 ∨ break c in DIMACS: 23531 -23532 23533 -903 1162 0 c 2-1 --> 1 c (-b^{301, 3}_2 ∧ b^{301, 3}_1 ∧ -b^{301, 3}_0 ∧ -p_903) -> (-b^{301, 4}_2 ∧ -b^{301, 4}_1 ∧ b^{301, 4}_0) c in CNF: c b^{301, 3}_2 ∨ -b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ p_903 ∨ -b^{301, 4}_2 c b^{301, 3}_2 ∨ -b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ p_903 ∨ -b^{301, 4}_1 c b^{301, 3}_2 ∨ -b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ p_903 ∨ b^{301, 4}_0 c in DIMACS: 23531 -23532 23533 903 -23534 0 23531 -23532 23533 903 -23535 0 23531 -23532 23533 903 23536 0 c 1-1 --> 0 c (-b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ b^{301, 3}_0 ∧ -p_903) -> (-b^{301, 4}_2 ∧ -b^{301, 4}_1 ∧ -b^{301, 4}_0) c in CNF: c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ p_903 ∨ -b^{301, 4}_2 c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ p_903 ∨ -b^{301, 4}_1 c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ p_903 ∨ -b^{301, 4}_0 c in DIMACS: 23531 23532 -23533 903 -23534 0 23531 23532 -23533 903 -23535 0 23531 23532 -23533 903 -23536 0 c 0-1 --> -1 c (-b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ -b^{301, 3}_0 ∧ -p_903) -> ( b^{301, 4}_2 ∧ -b^{301, 4}_1 ∧ b^{301, 4}_0) c in CNF: c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ p_903 ∨ b^{301, 4}_2 c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ p_903 ∨ -b^{301, 4}_1 c b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ p_903 ∨ b^{301, 4}_0 c in DIMACS: 23531 23532 23533 903 23534 0 23531 23532 23533 903 -23535 0 23531 23532 23533 903 23536 0 c -1-1 --> -2 c ( b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ b^{301, 3}_0 ∧ -p_903) -> ( b^{301, 4}_2 ∧ b^{301, 4}_1 ∧ -b^{301, 4}_0) c in CNF: c -b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ p_903 ∨ b^{301, 4}_2 c -b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ p_903 ∨ b^{301, 4}_1 c -b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ p_903 ∨ -b^{301, 4}_0 c in DIMACS: -23531 23532 -23533 903 23534 0 -23531 23532 -23533 903 23535 0 -23531 23532 -23533 903 -23536 0 c -2-1 --> break c ( b^{301, 3}_2 ∧ b^{301, 3}_1 ∧ -b^{301, 3}_0 ∧ -p_903) -> break c in CNF: c -b^{301, 3}_2 ∨ -b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ p_903 ∨ break c in DIMACS: -23531 -23532 23533 903 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{301, 3}_2 ∧ -b^{301, 3}_1 ∧ -b^{301, 3}_0 ∧ true) c in CNF: c -b^{301, 3}_2 ∨ b^{301, 3}_1 ∨ b^{301, 3}_0 ∨ false c in DIMACS: -23531 23532 23533 0 c 3 does not represent an automaton state. c -(-b^{301, 3}_2 ∧ b^{301, 3}_1 ∧ b^{301, 3}_0 ∧ true) c in CNF: c b^{301, 3}_2 ∨ -b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ false c in DIMACS: 23531 -23532 -23533 0 c -3 does not represent an automaton state. c -( b^{301, 3}_2 ∧ b^{301, 3}_1 ∧ b^{301, 3}_0 ∧ true) c in CNF: c -b^{301, 3}_2 ∨ -b^{301, 3}_1 ∨ -b^{301, 3}_0 ∨ false c in DIMACS: -23531 -23532 -23533 0 c INIT for k = 302 c -b^{302, 1}_2 c -b^{302, 1}_1 c -b^{302, 1}_0 c in DIMACS: -23537 0 -23538 0 -23539 0 c Transitions for k = 302 c i = 1 c -2+1 --> -1 c ( b^{302, 1}_2 ∧ b^{302, 1}_1 ∧ -b^{302, 1}_0 ∧ p_302) -> ( b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ b^{302, 2}_0) c in CNF: c -b^{302, 1}_2 ∨ -b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ -p_302 ∨ b^{302, 2}_2 c -b^{302, 1}_2 ∨ -b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ -p_302 ∨ -b^{302, 2}_1 c -b^{302, 1}_2 ∨ -b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ -p_302 ∨ b^{302, 2}_0 c in DIMACS: -23537 -23538 23539 -302 23540 0 -23537 -23538 23539 -302 -23541 0 -23537 -23538 23539 -302 23542 0 c -1+1 --> 0 c ( b^{302, 1}_2 ∧ -b^{302, 1}_1 ∧ b^{302, 1}_0 ∧ p_302) -> (-b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ -b^{302, 2}_0) c in CNF: c -b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ -p_302 ∨ -b^{302, 2}_2 c -b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ -p_302 ∨ -b^{302, 2}_1 c -b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ -p_302 ∨ -b^{302, 2}_0 c in DIMACS: -23537 23538 -23539 -302 -23540 0 -23537 23538 -23539 -302 -23541 0 -23537 23538 -23539 -302 -23542 0 c 0+1 --> 1 c (-b^{302, 1}_2 ∧ -b^{302, 1}_1 ∧ -b^{302, 1}_0 ∧ p_302) -> (-b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ b^{302, 2}_0) c in CNF: c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ -p_302 ∨ -b^{302, 2}_2 c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ -p_302 ∨ -b^{302, 2}_1 c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ -p_302 ∨ b^{302, 2}_0 c in DIMACS: 23537 23538 23539 -302 -23540 0 23537 23538 23539 -302 -23541 0 23537 23538 23539 -302 23542 0 c 1+1 --> 2 c (-b^{302, 1}_2 ∧ -b^{302, 1}_1 ∧ b^{302, 1}_0 ∧ p_302) -> (-b^{302, 2}_2 ∧ b^{302, 2}_1 ∧ -b^{302, 2}_0) c in CNF: c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ -p_302 ∨ -b^{302, 2}_2 c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ -p_302 ∨ b^{302, 2}_1 c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ -p_302 ∨ -b^{302, 2}_0 c in DIMACS: 23537 23538 -23539 -302 -23540 0 23537 23538 -23539 -302 23541 0 23537 23538 -23539 -302 -23542 0 c 2+1 --> break c (-b^{302, 1}_2 ∧ b^{302, 1}_1 ∧ -b^{302, 1}_0 ∧ p_302) -> break c in CNF: c b^{302, 1}_2 ∨ -b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ -p_302 ∨ break c in DIMACS: 23537 -23538 23539 -302 1162 0 c 2-1 --> 1 c (-b^{302, 1}_2 ∧ b^{302, 1}_1 ∧ -b^{302, 1}_0 ∧ -p_302) -> (-b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ b^{302, 2}_0) c in CNF: c b^{302, 1}_2 ∨ -b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ p_302 ∨ -b^{302, 2}_2 c b^{302, 1}_2 ∨ -b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ p_302 ∨ -b^{302, 2}_1 c b^{302, 1}_2 ∨ -b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ p_302 ∨ b^{302, 2}_0 c in DIMACS: 23537 -23538 23539 302 -23540 0 23537 -23538 23539 302 -23541 0 23537 -23538 23539 302 23542 0 c 1-1 --> 0 c (-b^{302, 1}_2 ∧ -b^{302, 1}_1 ∧ b^{302, 1}_0 ∧ -p_302) -> (-b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ -b^{302, 2}_0) c in CNF: c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ p_302 ∨ -b^{302, 2}_2 c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ p_302 ∨ -b^{302, 2}_1 c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ p_302 ∨ -b^{302, 2}_0 c in DIMACS: 23537 23538 -23539 302 -23540 0 23537 23538 -23539 302 -23541 0 23537 23538 -23539 302 -23542 0 c 0-1 --> -1 c (-b^{302, 1}_2 ∧ -b^{302, 1}_1 ∧ -b^{302, 1}_0 ∧ -p_302) -> ( b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ b^{302, 2}_0) c in CNF: c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ p_302 ∨ b^{302, 2}_2 c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ p_302 ∨ -b^{302, 2}_1 c b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ p_302 ∨ b^{302, 2}_0 c in DIMACS: 23537 23538 23539 302 23540 0 23537 23538 23539 302 -23541 0 23537 23538 23539 302 23542 0 c -1-1 --> -2 c ( b^{302, 1}_2 ∧ -b^{302, 1}_1 ∧ b^{302, 1}_0 ∧ -p_302) -> ( b^{302, 2}_2 ∧ b^{302, 2}_1 ∧ -b^{302, 2}_0) c in CNF: c -b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ p_302 ∨ b^{302, 2}_2 c -b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ p_302 ∨ b^{302, 2}_1 c -b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ p_302 ∨ -b^{302, 2}_0 c in DIMACS: -23537 23538 -23539 302 23540 0 -23537 23538 -23539 302 23541 0 -23537 23538 -23539 302 -23542 0 c -2-1 --> break c ( b^{302, 1}_2 ∧ b^{302, 1}_1 ∧ -b^{302, 1}_0 ∧ -p_302) -> break c in CNF: c -b^{302, 1}_2 ∨ -b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ p_302 ∨ break c in DIMACS: -23537 -23538 23539 302 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{302, 1}_2 ∧ -b^{302, 1}_1 ∧ -b^{302, 1}_0 ∧ true) c in CNF: c -b^{302, 1}_2 ∨ b^{302, 1}_1 ∨ b^{302, 1}_0 ∨ false c in DIMACS: -23537 23538 23539 0 c 3 does not represent an automaton state. c -(-b^{302, 1}_2 ∧ b^{302, 1}_1 ∧ b^{302, 1}_0 ∧ true) c in CNF: c b^{302, 1}_2 ∨ -b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ false c in DIMACS: 23537 -23538 -23539 0 c -3 does not represent an automaton state. c -( b^{302, 1}_2 ∧ b^{302, 1}_1 ∧ b^{302, 1}_0 ∧ true) c in CNF: c -b^{302, 1}_2 ∨ -b^{302, 1}_1 ∨ -b^{302, 1}_0 ∨ false c in DIMACS: -23537 -23538 -23539 0 c i = 2 c -2+1 --> -1 c ( b^{302, 2}_2 ∧ b^{302, 2}_1 ∧ -b^{302, 2}_0 ∧ p_604) -> ( b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ b^{302, 3}_0) c in CNF: c -b^{302, 2}_2 ∨ -b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ -p_604 ∨ b^{302, 3}_2 c -b^{302, 2}_2 ∨ -b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ -p_604 ∨ -b^{302, 3}_1 c -b^{302, 2}_2 ∨ -b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ -p_604 ∨ b^{302, 3}_0 c in DIMACS: -23540 -23541 23542 -604 23543 0 -23540 -23541 23542 -604 -23544 0 -23540 -23541 23542 -604 23545 0 c -1+1 --> 0 c ( b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ b^{302, 2}_0 ∧ p_604) -> (-b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ -b^{302, 3}_0) c in CNF: c -b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ -p_604 ∨ -b^{302, 3}_2 c -b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ -p_604 ∨ -b^{302, 3}_1 c -b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ -p_604 ∨ -b^{302, 3}_0 c in DIMACS: -23540 23541 -23542 -604 -23543 0 -23540 23541 -23542 -604 -23544 0 -23540 23541 -23542 -604 -23545 0 c 0+1 --> 1 c (-b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ -b^{302, 2}_0 ∧ p_604) -> (-b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ b^{302, 3}_0) c in CNF: c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ -p_604 ∨ -b^{302, 3}_2 c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ -p_604 ∨ -b^{302, 3}_1 c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ -p_604 ∨ b^{302, 3}_0 c in DIMACS: 23540 23541 23542 -604 -23543 0 23540 23541 23542 -604 -23544 0 23540 23541 23542 -604 23545 0 c 1+1 --> 2 c (-b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ b^{302, 2}_0 ∧ p_604) -> (-b^{302, 3}_2 ∧ b^{302, 3}_1 ∧ -b^{302, 3}_0) c in CNF: c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ -p_604 ∨ -b^{302, 3}_2 c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ -p_604 ∨ b^{302, 3}_1 c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ -p_604 ∨ -b^{302, 3}_0 c in DIMACS: 23540 23541 -23542 -604 -23543 0 23540 23541 -23542 -604 23544 0 23540 23541 -23542 -604 -23545 0 c 2+1 --> break c (-b^{302, 2}_2 ∧ b^{302, 2}_1 ∧ -b^{302, 2}_0 ∧ p_604) -> break c in CNF: c b^{302, 2}_2 ∨ -b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ -p_604 ∨ break c in DIMACS: 23540 -23541 23542 -604 1162 0 c 2-1 --> 1 c (-b^{302, 2}_2 ∧ b^{302, 2}_1 ∧ -b^{302, 2}_0 ∧ -p_604) -> (-b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ b^{302, 3}_0) c in CNF: c b^{302, 2}_2 ∨ -b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ p_604 ∨ -b^{302, 3}_2 c b^{302, 2}_2 ∨ -b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ p_604 ∨ -b^{302, 3}_1 c b^{302, 2}_2 ∨ -b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ p_604 ∨ b^{302, 3}_0 c in DIMACS: 23540 -23541 23542 604 -23543 0 23540 -23541 23542 604 -23544 0 23540 -23541 23542 604 23545 0 c 1-1 --> 0 c (-b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ b^{302, 2}_0 ∧ -p_604) -> (-b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ -b^{302, 3}_0) c in CNF: c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ p_604 ∨ -b^{302, 3}_2 c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ p_604 ∨ -b^{302, 3}_1 c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ p_604 ∨ -b^{302, 3}_0 c in DIMACS: 23540 23541 -23542 604 -23543 0 23540 23541 -23542 604 -23544 0 23540 23541 -23542 604 -23545 0 c 0-1 --> -1 c (-b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ -b^{302, 2}_0 ∧ -p_604) -> ( b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ b^{302, 3}_0) c in CNF: c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ p_604 ∨ b^{302, 3}_2 c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ p_604 ∨ -b^{302, 3}_1 c b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ p_604 ∨ b^{302, 3}_0 c in DIMACS: 23540 23541 23542 604 23543 0 23540 23541 23542 604 -23544 0 23540 23541 23542 604 23545 0 c -1-1 --> -2 c ( b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ b^{302, 2}_0 ∧ -p_604) -> ( b^{302, 3}_2 ∧ b^{302, 3}_1 ∧ -b^{302, 3}_0) c in CNF: c -b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ p_604 ∨ b^{302, 3}_2 c -b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ p_604 ∨ b^{302, 3}_1 c -b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ p_604 ∨ -b^{302, 3}_0 c in DIMACS: -23540 23541 -23542 604 23543 0 -23540 23541 -23542 604 23544 0 -23540 23541 -23542 604 -23545 0 c -2-1 --> break c ( b^{302, 2}_2 ∧ b^{302, 2}_1 ∧ -b^{302, 2}_0 ∧ -p_604) -> break c in CNF: c -b^{302, 2}_2 ∨ -b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ p_604 ∨ break c in DIMACS: -23540 -23541 23542 604 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{302, 2}_2 ∧ -b^{302, 2}_1 ∧ -b^{302, 2}_0 ∧ true) c in CNF: c -b^{302, 2}_2 ∨ b^{302, 2}_1 ∨ b^{302, 2}_0 ∨ false c in DIMACS: -23540 23541 23542 0 c 3 does not represent an automaton state. c -(-b^{302, 2}_2 ∧ b^{302, 2}_1 ∧ b^{302, 2}_0 ∧ true) c in CNF: c b^{302, 2}_2 ∨ -b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ false c in DIMACS: 23540 -23541 -23542 0 c -3 does not represent an automaton state. c -( b^{302, 2}_2 ∧ b^{302, 2}_1 ∧ b^{302, 2}_0 ∧ true) c in CNF: c -b^{302, 2}_2 ∨ -b^{302, 2}_1 ∨ -b^{302, 2}_0 ∨ false c in DIMACS: -23540 -23541 -23542 0 c i = 3 c -2+1 --> -1 c ( b^{302, 3}_2 ∧ b^{302, 3}_1 ∧ -b^{302, 3}_0 ∧ p_906) -> ( b^{302, 4}_2 ∧ -b^{302, 4}_1 ∧ b^{302, 4}_0) c in CNF: c -b^{302, 3}_2 ∨ -b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ -p_906 ∨ b^{302, 4}_2 c -b^{302, 3}_2 ∨ -b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ -p_906 ∨ -b^{302, 4}_1 c -b^{302, 3}_2 ∨ -b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ -p_906 ∨ b^{302, 4}_0 c in DIMACS: -23543 -23544 23545 -906 23546 0 -23543 -23544 23545 -906 -23547 0 -23543 -23544 23545 -906 23548 0 c -1+1 --> 0 c ( b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ b^{302, 3}_0 ∧ p_906) -> (-b^{302, 4}_2 ∧ -b^{302, 4}_1 ∧ -b^{302, 4}_0) c in CNF: c -b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ -p_906 ∨ -b^{302, 4}_2 c -b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ -p_906 ∨ -b^{302, 4}_1 c -b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ -p_906 ∨ -b^{302, 4}_0 c in DIMACS: -23543 23544 -23545 -906 -23546 0 -23543 23544 -23545 -906 -23547 0 -23543 23544 -23545 -906 -23548 0 c 0+1 --> 1 c (-b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ -b^{302, 3}_0 ∧ p_906) -> (-b^{302, 4}_2 ∧ -b^{302, 4}_1 ∧ b^{302, 4}_0) c in CNF: c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ -p_906 ∨ -b^{302, 4}_2 c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ -p_906 ∨ -b^{302, 4}_1 c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ -p_906 ∨ b^{302, 4}_0 c in DIMACS: 23543 23544 23545 -906 -23546 0 23543 23544 23545 -906 -23547 0 23543 23544 23545 -906 23548 0 c 1+1 --> 2 c (-b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ b^{302, 3}_0 ∧ p_906) -> (-b^{302, 4}_2 ∧ b^{302, 4}_1 ∧ -b^{302, 4}_0) c in CNF: c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ -p_906 ∨ -b^{302, 4}_2 c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ -p_906 ∨ b^{302, 4}_1 c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ -p_906 ∨ -b^{302, 4}_0 c in DIMACS: 23543 23544 -23545 -906 -23546 0 23543 23544 -23545 -906 23547 0 23543 23544 -23545 -906 -23548 0 c 2+1 --> break c (-b^{302, 3}_2 ∧ b^{302, 3}_1 ∧ -b^{302, 3}_0 ∧ p_906) -> break c in CNF: c b^{302, 3}_2 ∨ -b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ -p_906 ∨ break c in DIMACS: 23543 -23544 23545 -906 1162 0 c 2-1 --> 1 c (-b^{302, 3}_2 ∧ b^{302, 3}_1 ∧ -b^{302, 3}_0 ∧ -p_906) -> (-b^{302, 4}_2 ∧ -b^{302, 4}_1 ∧ b^{302, 4}_0) c in CNF: c b^{302, 3}_2 ∨ -b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ p_906 ∨ -b^{302, 4}_2 c b^{302, 3}_2 ∨ -b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ p_906 ∨ -b^{302, 4}_1 c b^{302, 3}_2 ∨ -b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ p_906 ∨ b^{302, 4}_0 c in DIMACS: 23543 -23544 23545 906 -23546 0 23543 -23544 23545 906 -23547 0 23543 -23544 23545 906 23548 0 c 1-1 --> 0 c (-b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ b^{302, 3}_0 ∧ -p_906) -> (-b^{302, 4}_2 ∧ -b^{302, 4}_1 ∧ -b^{302, 4}_0) c in CNF: c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ p_906 ∨ -b^{302, 4}_2 c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ p_906 ∨ -b^{302, 4}_1 c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ p_906 ∨ -b^{302, 4}_0 c in DIMACS: 23543 23544 -23545 906 -23546 0 23543 23544 -23545 906 -23547 0 23543 23544 -23545 906 -23548 0 c 0-1 --> -1 c (-b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ -b^{302, 3}_0 ∧ -p_906) -> ( b^{302, 4}_2 ∧ -b^{302, 4}_1 ∧ b^{302, 4}_0) c in CNF: c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ p_906 ∨ b^{302, 4}_2 c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ p_906 ∨ -b^{302, 4}_1 c b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ p_906 ∨ b^{302, 4}_0 c in DIMACS: 23543 23544 23545 906 23546 0 23543 23544 23545 906 -23547 0 23543 23544 23545 906 23548 0 c -1-1 --> -2 c ( b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ b^{302, 3}_0 ∧ -p_906) -> ( b^{302, 4}_2 ∧ b^{302, 4}_1 ∧ -b^{302, 4}_0) c in CNF: c -b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ p_906 ∨ b^{302, 4}_2 c -b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ p_906 ∨ b^{302, 4}_1 c -b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ p_906 ∨ -b^{302, 4}_0 c in DIMACS: -23543 23544 -23545 906 23546 0 -23543 23544 -23545 906 23547 0 -23543 23544 -23545 906 -23548 0 c -2-1 --> break c ( b^{302, 3}_2 ∧ b^{302, 3}_1 ∧ -b^{302, 3}_0 ∧ -p_906) -> break c in CNF: c -b^{302, 3}_2 ∨ -b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ p_906 ∨ break c in DIMACS: -23543 -23544 23545 906 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{302, 3}_2 ∧ -b^{302, 3}_1 ∧ -b^{302, 3}_0 ∧ true) c in CNF: c -b^{302, 3}_2 ∨ b^{302, 3}_1 ∨ b^{302, 3}_0 ∨ false c in DIMACS: -23543 23544 23545 0 c 3 does not represent an automaton state. c -(-b^{302, 3}_2 ∧ b^{302, 3}_1 ∧ b^{302, 3}_0 ∧ true) c in CNF: c b^{302, 3}_2 ∨ -b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ false c in DIMACS: 23543 -23544 -23545 0 c -3 does not represent an automaton state. c -( b^{302, 3}_2 ∧ b^{302, 3}_1 ∧ b^{302, 3}_0 ∧ true) c in CNF: c -b^{302, 3}_2 ∨ -b^{302, 3}_1 ∨ -b^{302, 3}_0 ∨ false c in DIMACS: -23543 -23544 -23545 0 c INIT for k = 303 c -b^{303, 1}_2 c -b^{303, 1}_1 c -b^{303, 1}_0 c in DIMACS: -23549 0 -23550 0 -23551 0 c Transitions for k = 303 c i = 1 c -2+1 --> -1 c ( b^{303, 1}_2 ∧ b^{303, 1}_1 ∧ -b^{303, 1}_0 ∧ p_303) -> ( b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ b^{303, 2}_0) c in CNF: c -b^{303, 1}_2 ∨ -b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ -p_303 ∨ b^{303, 2}_2 c -b^{303, 1}_2 ∨ -b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ -p_303 ∨ -b^{303, 2}_1 c -b^{303, 1}_2 ∨ -b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ -p_303 ∨ b^{303, 2}_0 c in DIMACS: -23549 -23550 23551 -303 23552 0 -23549 -23550 23551 -303 -23553 0 -23549 -23550 23551 -303 23554 0 c -1+1 --> 0 c ( b^{303, 1}_2 ∧ -b^{303, 1}_1 ∧ b^{303, 1}_0 ∧ p_303) -> (-b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ -b^{303, 2}_0) c in CNF: c -b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ -p_303 ∨ -b^{303, 2}_2 c -b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ -p_303 ∨ -b^{303, 2}_1 c -b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ -p_303 ∨ -b^{303, 2}_0 c in DIMACS: -23549 23550 -23551 -303 -23552 0 -23549 23550 -23551 -303 -23553 0 -23549 23550 -23551 -303 -23554 0 c 0+1 --> 1 c (-b^{303, 1}_2 ∧ -b^{303, 1}_1 ∧ -b^{303, 1}_0 ∧ p_303) -> (-b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ b^{303, 2}_0) c in CNF: c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ -p_303 ∨ -b^{303, 2}_2 c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ -p_303 ∨ -b^{303, 2}_1 c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ -p_303 ∨ b^{303, 2}_0 c in DIMACS: 23549 23550 23551 -303 -23552 0 23549 23550 23551 -303 -23553 0 23549 23550 23551 -303 23554 0 c 1+1 --> 2 c (-b^{303, 1}_2 ∧ -b^{303, 1}_1 ∧ b^{303, 1}_0 ∧ p_303) -> (-b^{303, 2}_2 ∧ b^{303, 2}_1 ∧ -b^{303, 2}_0) c in CNF: c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ -p_303 ∨ -b^{303, 2}_2 c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ -p_303 ∨ b^{303, 2}_1 c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ -p_303 ∨ -b^{303, 2}_0 c in DIMACS: 23549 23550 -23551 -303 -23552 0 23549 23550 -23551 -303 23553 0 23549 23550 -23551 -303 -23554 0 c 2+1 --> break c (-b^{303, 1}_2 ∧ b^{303, 1}_1 ∧ -b^{303, 1}_0 ∧ p_303) -> break c in CNF: c b^{303, 1}_2 ∨ -b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ -p_303 ∨ break c in DIMACS: 23549 -23550 23551 -303 1162 0 c 2-1 --> 1 c (-b^{303, 1}_2 ∧ b^{303, 1}_1 ∧ -b^{303, 1}_0 ∧ -p_303) -> (-b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ b^{303, 2}_0) c in CNF: c b^{303, 1}_2 ∨ -b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ p_303 ∨ -b^{303, 2}_2 c b^{303, 1}_2 ∨ -b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ p_303 ∨ -b^{303, 2}_1 c b^{303, 1}_2 ∨ -b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ p_303 ∨ b^{303, 2}_0 c in DIMACS: 23549 -23550 23551 303 -23552 0 23549 -23550 23551 303 -23553 0 23549 -23550 23551 303 23554 0 c 1-1 --> 0 c (-b^{303, 1}_2 ∧ -b^{303, 1}_1 ∧ b^{303, 1}_0 ∧ -p_303) -> (-b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ -b^{303, 2}_0) c in CNF: c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ p_303 ∨ -b^{303, 2}_2 c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ p_303 ∨ -b^{303, 2}_1 c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ p_303 ∨ -b^{303, 2}_0 c in DIMACS: 23549 23550 -23551 303 -23552 0 23549 23550 -23551 303 -23553 0 23549 23550 -23551 303 -23554 0 c 0-1 --> -1 c (-b^{303, 1}_2 ∧ -b^{303, 1}_1 ∧ -b^{303, 1}_0 ∧ -p_303) -> ( b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ b^{303, 2}_0) c in CNF: c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ p_303 ∨ b^{303, 2}_2 c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ p_303 ∨ -b^{303, 2}_1 c b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ p_303 ∨ b^{303, 2}_0 c in DIMACS: 23549 23550 23551 303 23552 0 23549 23550 23551 303 -23553 0 23549 23550 23551 303 23554 0 c -1-1 --> -2 c ( b^{303, 1}_2 ∧ -b^{303, 1}_1 ∧ b^{303, 1}_0 ∧ -p_303) -> ( b^{303, 2}_2 ∧ b^{303, 2}_1 ∧ -b^{303, 2}_0) c in CNF: c -b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ p_303 ∨ b^{303, 2}_2 c -b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ p_303 ∨ b^{303, 2}_1 c -b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ p_303 ∨ -b^{303, 2}_0 c in DIMACS: -23549 23550 -23551 303 23552 0 -23549 23550 -23551 303 23553 0 -23549 23550 -23551 303 -23554 0 c -2-1 --> break c ( b^{303, 1}_2 ∧ b^{303, 1}_1 ∧ -b^{303, 1}_0 ∧ -p_303) -> break c in CNF: c -b^{303, 1}_2 ∨ -b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ p_303 ∨ break c in DIMACS: -23549 -23550 23551 303 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{303, 1}_2 ∧ -b^{303, 1}_1 ∧ -b^{303, 1}_0 ∧ true) c in CNF: c -b^{303, 1}_2 ∨ b^{303, 1}_1 ∨ b^{303, 1}_0 ∨ false c in DIMACS: -23549 23550 23551 0 c 3 does not represent an automaton state. c -(-b^{303, 1}_2 ∧ b^{303, 1}_1 ∧ b^{303, 1}_0 ∧ true) c in CNF: c b^{303, 1}_2 ∨ -b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ false c in DIMACS: 23549 -23550 -23551 0 c -3 does not represent an automaton state. c -( b^{303, 1}_2 ∧ b^{303, 1}_1 ∧ b^{303, 1}_0 ∧ true) c in CNF: c -b^{303, 1}_2 ∨ -b^{303, 1}_1 ∨ -b^{303, 1}_0 ∨ false c in DIMACS: -23549 -23550 -23551 0 c i = 2 c -2+1 --> -1 c ( b^{303, 2}_2 ∧ b^{303, 2}_1 ∧ -b^{303, 2}_0 ∧ p_606) -> ( b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ b^{303, 3}_0) c in CNF: c -b^{303, 2}_2 ∨ -b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ -p_606 ∨ b^{303, 3}_2 c -b^{303, 2}_2 ∨ -b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ -p_606 ∨ -b^{303, 3}_1 c -b^{303, 2}_2 ∨ -b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ -p_606 ∨ b^{303, 3}_0 c in DIMACS: -23552 -23553 23554 -606 23555 0 -23552 -23553 23554 -606 -23556 0 -23552 -23553 23554 -606 23557 0 c -1+1 --> 0 c ( b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ b^{303, 2}_0 ∧ p_606) -> (-b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ -b^{303, 3}_0) c in CNF: c -b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ -p_606 ∨ -b^{303, 3}_2 c -b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ -p_606 ∨ -b^{303, 3}_1 c -b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ -p_606 ∨ -b^{303, 3}_0 c in DIMACS: -23552 23553 -23554 -606 -23555 0 -23552 23553 -23554 -606 -23556 0 -23552 23553 -23554 -606 -23557 0 c 0+1 --> 1 c (-b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ -b^{303, 2}_0 ∧ p_606) -> (-b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ b^{303, 3}_0) c in CNF: c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ -p_606 ∨ -b^{303, 3}_2 c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ -p_606 ∨ -b^{303, 3}_1 c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ -p_606 ∨ b^{303, 3}_0 c in DIMACS: 23552 23553 23554 -606 -23555 0 23552 23553 23554 -606 -23556 0 23552 23553 23554 -606 23557 0 c 1+1 --> 2 c (-b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ b^{303, 2}_0 ∧ p_606) -> (-b^{303, 3}_2 ∧ b^{303, 3}_1 ∧ -b^{303, 3}_0) c in CNF: c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ -p_606 ∨ -b^{303, 3}_2 c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ -p_606 ∨ b^{303, 3}_1 c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ -p_606 ∨ -b^{303, 3}_0 c in DIMACS: 23552 23553 -23554 -606 -23555 0 23552 23553 -23554 -606 23556 0 23552 23553 -23554 -606 -23557 0 c 2+1 --> break c (-b^{303, 2}_2 ∧ b^{303, 2}_1 ∧ -b^{303, 2}_0 ∧ p_606) -> break c in CNF: c b^{303, 2}_2 ∨ -b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ -p_606 ∨ break c in DIMACS: 23552 -23553 23554 -606 1162 0 c 2-1 --> 1 c (-b^{303, 2}_2 ∧ b^{303, 2}_1 ∧ -b^{303, 2}_0 ∧ -p_606) -> (-b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ b^{303, 3}_0) c in CNF: c b^{303, 2}_2 ∨ -b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ p_606 ∨ -b^{303, 3}_2 c b^{303, 2}_2 ∨ -b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ p_606 ∨ -b^{303, 3}_1 c b^{303, 2}_2 ∨ -b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ p_606 ∨ b^{303, 3}_0 c in DIMACS: 23552 -23553 23554 606 -23555 0 23552 -23553 23554 606 -23556 0 23552 -23553 23554 606 23557 0 c 1-1 --> 0 c (-b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ b^{303, 2}_0 ∧ -p_606) -> (-b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ -b^{303, 3}_0) c in CNF: c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ p_606 ∨ -b^{303, 3}_2 c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ p_606 ∨ -b^{303, 3}_1 c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ p_606 ∨ -b^{303, 3}_0 c in DIMACS: 23552 23553 -23554 606 -23555 0 23552 23553 -23554 606 -23556 0 23552 23553 -23554 606 -23557 0 c 0-1 --> -1 c (-b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ -b^{303, 2}_0 ∧ -p_606) -> ( b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ b^{303, 3}_0) c in CNF: c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ p_606 ∨ b^{303, 3}_2 c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ p_606 ∨ -b^{303, 3}_1 c b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ p_606 ∨ b^{303, 3}_0 c in DIMACS: 23552 23553 23554 606 23555 0 23552 23553 23554 606 -23556 0 23552 23553 23554 606 23557 0 c -1-1 --> -2 c ( b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ b^{303, 2}_0 ∧ -p_606) -> ( b^{303, 3}_2 ∧ b^{303, 3}_1 ∧ -b^{303, 3}_0) c in CNF: c -b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ p_606 ∨ b^{303, 3}_2 c -b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ p_606 ∨ b^{303, 3}_1 c -b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ p_606 ∨ -b^{303, 3}_0 c in DIMACS: -23552 23553 -23554 606 23555 0 -23552 23553 -23554 606 23556 0 -23552 23553 -23554 606 -23557 0 c -2-1 --> break c ( b^{303, 2}_2 ∧ b^{303, 2}_1 ∧ -b^{303, 2}_0 ∧ -p_606) -> break c in CNF: c -b^{303, 2}_2 ∨ -b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ p_606 ∨ break c in DIMACS: -23552 -23553 23554 606 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{303, 2}_2 ∧ -b^{303, 2}_1 ∧ -b^{303, 2}_0 ∧ true) c in CNF: c -b^{303, 2}_2 ∨ b^{303, 2}_1 ∨ b^{303, 2}_0 ∨ false c in DIMACS: -23552 23553 23554 0 c 3 does not represent an automaton state. c -(-b^{303, 2}_2 ∧ b^{303, 2}_1 ∧ b^{303, 2}_0 ∧ true) c in CNF: c b^{303, 2}_2 ∨ -b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ false c in DIMACS: 23552 -23553 -23554 0 c -3 does not represent an automaton state. c -( b^{303, 2}_2 ∧ b^{303, 2}_1 ∧ b^{303, 2}_0 ∧ true) c in CNF: c -b^{303, 2}_2 ∨ -b^{303, 2}_1 ∨ -b^{303, 2}_0 ∨ false c in DIMACS: -23552 -23553 -23554 0 c i = 3 c -2+1 --> -1 c ( b^{303, 3}_2 ∧ b^{303, 3}_1 ∧ -b^{303, 3}_0 ∧ p_909) -> ( b^{303, 4}_2 ∧ -b^{303, 4}_1 ∧ b^{303, 4}_0) c in CNF: c -b^{303, 3}_2 ∨ -b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ -p_909 ∨ b^{303, 4}_2 c -b^{303, 3}_2 ∨ -b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ -p_909 ∨ -b^{303, 4}_1 c -b^{303, 3}_2 ∨ -b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ -p_909 ∨ b^{303, 4}_0 c in DIMACS: -23555 -23556 23557 -909 23558 0 -23555 -23556 23557 -909 -23559 0 -23555 -23556 23557 -909 23560 0 c -1+1 --> 0 c ( b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ b^{303, 3}_0 ∧ p_909) -> (-b^{303, 4}_2 ∧ -b^{303, 4}_1 ∧ -b^{303, 4}_0) c in CNF: c -b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ -p_909 ∨ -b^{303, 4}_2 c -b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ -p_909 ∨ -b^{303, 4}_1 c -b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ -p_909 ∨ -b^{303, 4}_0 c in DIMACS: -23555 23556 -23557 -909 -23558 0 -23555 23556 -23557 -909 -23559 0 -23555 23556 -23557 -909 -23560 0 c 0+1 --> 1 c (-b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ -b^{303, 3}_0 ∧ p_909) -> (-b^{303, 4}_2 ∧ -b^{303, 4}_1 ∧ b^{303, 4}_0) c in CNF: c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ -p_909 ∨ -b^{303, 4}_2 c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ -p_909 ∨ -b^{303, 4}_1 c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ -p_909 ∨ b^{303, 4}_0 c in DIMACS: 23555 23556 23557 -909 -23558 0 23555 23556 23557 -909 -23559 0 23555 23556 23557 -909 23560 0 c 1+1 --> 2 c (-b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ b^{303, 3}_0 ∧ p_909) -> (-b^{303, 4}_2 ∧ b^{303, 4}_1 ∧ -b^{303, 4}_0) c in CNF: c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ -p_909 ∨ -b^{303, 4}_2 c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ -p_909 ∨ b^{303, 4}_1 c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ -p_909 ∨ -b^{303, 4}_0 c in DIMACS: 23555 23556 -23557 -909 -23558 0 23555 23556 -23557 -909 23559 0 23555 23556 -23557 -909 -23560 0 c 2+1 --> break c (-b^{303, 3}_2 ∧ b^{303, 3}_1 ∧ -b^{303, 3}_0 ∧ p_909) -> break c in CNF: c b^{303, 3}_2 ∨ -b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ -p_909 ∨ break c in DIMACS: 23555 -23556 23557 -909 1162 0 c 2-1 --> 1 c (-b^{303, 3}_2 ∧ b^{303, 3}_1 ∧ -b^{303, 3}_0 ∧ -p_909) -> (-b^{303, 4}_2 ∧ -b^{303, 4}_1 ∧ b^{303, 4}_0) c in CNF: c b^{303, 3}_2 ∨ -b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ p_909 ∨ -b^{303, 4}_2 c b^{303, 3}_2 ∨ -b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ p_909 ∨ -b^{303, 4}_1 c b^{303, 3}_2 ∨ -b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ p_909 ∨ b^{303, 4}_0 c in DIMACS: 23555 -23556 23557 909 -23558 0 23555 -23556 23557 909 -23559 0 23555 -23556 23557 909 23560 0 c 1-1 --> 0 c (-b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ b^{303, 3}_0 ∧ -p_909) -> (-b^{303, 4}_2 ∧ -b^{303, 4}_1 ∧ -b^{303, 4}_0) c in CNF: c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ p_909 ∨ -b^{303, 4}_2 c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ p_909 ∨ -b^{303, 4}_1 c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ p_909 ∨ -b^{303, 4}_0 c in DIMACS: 23555 23556 -23557 909 -23558 0 23555 23556 -23557 909 -23559 0 23555 23556 -23557 909 -23560 0 c 0-1 --> -1 c (-b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ -b^{303, 3}_0 ∧ -p_909) -> ( b^{303, 4}_2 ∧ -b^{303, 4}_1 ∧ b^{303, 4}_0) c in CNF: c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ p_909 ∨ b^{303, 4}_2 c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ p_909 ∨ -b^{303, 4}_1 c b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ p_909 ∨ b^{303, 4}_0 c in DIMACS: 23555 23556 23557 909 23558 0 23555 23556 23557 909 -23559 0 23555 23556 23557 909 23560 0 c -1-1 --> -2 c ( b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ b^{303, 3}_0 ∧ -p_909) -> ( b^{303, 4}_2 ∧ b^{303, 4}_1 ∧ -b^{303, 4}_0) c in CNF: c -b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ p_909 ∨ b^{303, 4}_2 c -b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ p_909 ∨ b^{303, 4}_1 c -b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ p_909 ∨ -b^{303, 4}_0 c in DIMACS: -23555 23556 -23557 909 23558 0 -23555 23556 -23557 909 23559 0 -23555 23556 -23557 909 -23560 0 c -2-1 --> break c ( b^{303, 3}_2 ∧ b^{303, 3}_1 ∧ -b^{303, 3}_0 ∧ -p_909) -> break c in CNF: c -b^{303, 3}_2 ∨ -b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ p_909 ∨ break c in DIMACS: -23555 -23556 23557 909 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{303, 3}_2 ∧ -b^{303, 3}_1 ∧ -b^{303, 3}_0 ∧ true) c in CNF: c -b^{303, 3}_2 ∨ b^{303, 3}_1 ∨ b^{303, 3}_0 ∨ false c in DIMACS: -23555 23556 23557 0 c 3 does not represent an automaton state. c -(-b^{303, 3}_2 ∧ b^{303, 3}_1 ∧ b^{303, 3}_0 ∧ true) c in CNF: c b^{303, 3}_2 ∨ -b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ false c in DIMACS: 23555 -23556 -23557 0 c -3 does not represent an automaton state. c -( b^{303, 3}_2 ∧ b^{303, 3}_1 ∧ b^{303, 3}_0 ∧ true) c in CNF: c -b^{303, 3}_2 ∨ -b^{303, 3}_1 ∨ -b^{303, 3}_0 ∨ false c in DIMACS: -23555 -23556 -23557 0 c INIT for k = 304 c -b^{304, 1}_2 c -b^{304, 1}_1 c -b^{304, 1}_0 c in DIMACS: -23561 0 -23562 0 -23563 0 c Transitions for k = 304 c i = 1 c -2+1 --> -1 c ( b^{304, 1}_2 ∧ b^{304, 1}_1 ∧ -b^{304, 1}_0 ∧ p_304) -> ( b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ b^{304, 2}_0) c in CNF: c -b^{304, 1}_2 ∨ -b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ -p_304 ∨ b^{304, 2}_2 c -b^{304, 1}_2 ∨ -b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ -p_304 ∨ -b^{304, 2}_1 c -b^{304, 1}_2 ∨ -b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ -p_304 ∨ b^{304, 2}_0 c in DIMACS: -23561 -23562 23563 -304 23564 0 -23561 -23562 23563 -304 -23565 0 -23561 -23562 23563 -304 23566 0 c -1+1 --> 0 c ( b^{304, 1}_2 ∧ -b^{304, 1}_1 ∧ b^{304, 1}_0 ∧ p_304) -> (-b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ -b^{304, 2}_0) c in CNF: c -b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ -p_304 ∨ -b^{304, 2}_2 c -b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ -p_304 ∨ -b^{304, 2}_1 c -b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ -p_304 ∨ -b^{304, 2}_0 c in DIMACS: -23561 23562 -23563 -304 -23564 0 -23561 23562 -23563 -304 -23565 0 -23561 23562 -23563 -304 -23566 0 c 0+1 --> 1 c (-b^{304, 1}_2 ∧ -b^{304, 1}_1 ∧ -b^{304, 1}_0 ∧ p_304) -> (-b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ b^{304, 2}_0) c in CNF: c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ -p_304 ∨ -b^{304, 2}_2 c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ -p_304 ∨ -b^{304, 2}_1 c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ -p_304 ∨ b^{304, 2}_0 c in DIMACS: 23561 23562 23563 -304 -23564 0 23561 23562 23563 -304 -23565 0 23561 23562 23563 -304 23566 0 c 1+1 --> 2 c (-b^{304, 1}_2 ∧ -b^{304, 1}_1 ∧ b^{304, 1}_0 ∧ p_304) -> (-b^{304, 2}_2 ∧ b^{304, 2}_1 ∧ -b^{304, 2}_0) c in CNF: c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ -p_304 ∨ -b^{304, 2}_2 c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ -p_304 ∨ b^{304, 2}_1 c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ -p_304 ∨ -b^{304, 2}_0 c in DIMACS: 23561 23562 -23563 -304 -23564 0 23561 23562 -23563 -304 23565 0 23561 23562 -23563 -304 -23566 0 c 2+1 --> break c (-b^{304, 1}_2 ∧ b^{304, 1}_1 ∧ -b^{304, 1}_0 ∧ p_304) -> break c in CNF: c b^{304, 1}_2 ∨ -b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ -p_304 ∨ break c in DIMACS: 23561 -23562 23563 -304 1162 0 c 2-1 --> 1 c (-b^{304, 1}_2 ∧ b^{304, 1}_1 ∧ -b^{304, 1}_0 ∧ -p_304) -> (-b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ b^{304, 2}_0) c in CNF: c b^{304, 1}_2 ∨ -b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ p_304 ∨ -b^{304, 2}_2 c b^{304, 1}_2 ∨ -b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ p_304 ∨ -b^{304, 2}_1 c b^{304, 1}_2 ∨ -b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ p_304 ∨ b^{304, 2}_0 c in DIMACS: 23561 -23562 23563 304 -23564 0 23561 -23562 23563 304 -23565 0 23561 -23562 23563 304 23566 0 c 1-1 --> 0 c (-b^{304, 1}_2 ∧ -b^{304, 1}_1 ∧ b^{304, 1}_0 ∧ -p_304) -> (-b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ -b^{304, 2}_0) c in CNF: c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ p_304 ∨ -b^{304, 2}_2 c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ p_304 ∨ -b^{304, 2}_1 c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ p_304 ∨ -b^{304, 2}_0 c in DIMACS: 23561 23562 -23563 304 -23564 0 23561 23562 -23563 304 -23565 0 23561 23562 -23563 304 -23566 0 c 0-1 --> -1 c (-b^{304, 1}_2 ∧ -b^{304, 1}_1 ∧ -b^{304, 1}_0 ∧ -p_304) -> ( b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ b^{304, 2}_0) c in CNF: c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ p_304 ∨ b^{304, 2}_2 c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ p_304 ∨ -b^{304, 2}_1 c b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ p_304 ∨ b^{304, 2}_0 c in DIMACS: 23561 23562 23563 304 23564 0 23561 23562 23563 304 -23565 0 23561 23562 23563 304 23566 0 c -1-1 --> -2 c ( b^{304, 1}_2 ∧ -b^{304, 1}_1 ∧ b^{304, 1}_0 ∧ -p_304) -> ( b^{304, 2}_2 ∧ b^{304, 2}_1 ∧ -b^{304, 2}_0) c in CNF: c -b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ p_304 ∨ b^{304, 2}_2 c -b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ p_304 ∨ b^{304, 2}_1 c -b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ p_304 ∨ -b^{304, 2}_0 c in DIMACS: -23561 23562 -23563 304 23564 0 -23561 23562 -23563 304 23565 0 -23561 23562 -23563 304 -23566 0 c -2-1 --> break c ( b^{304, 1}_2 ∧ b^{304, 1}_1 ∧ -b^{304, 1}_0 ∧ -p_304) -> break c in CNF: c -b^{304, 1}_2 ∨ -b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ p_304 ∨ break c in DIMACS: -23561 -23562 23563 304 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{304, 1}_2 ∧ -b^{304, 1}_1 ∧ -b^{304, 1}_0 ∧ true) c in CNF: c -b^{304, 1}_2 ∨ b^{304, 1}_1 ∨ b^{304, 1}_0 ∨ false c in DIMACS: -23561 23562 23563 0 c 3 does not represent an automaton state. c -(-b^{304, 1}_2 ∧ b^{304, 1}_1 ∧ b^{304, 1}_0 ∧ true) c in CNF: c b^{304, 1}_2 ∨ -b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ false c in DIMACS: 23561 -23562 -23563 0 c -3 does not represent an automaton state. c -( b^{304, 1}_2 ∧ b^{304, 1}_1 ∧ b^{304, 1}_0 ∧ true) c in CNF: c -b^{304, 1}_2 ∨ -b^{304, 1}_1 ∨ -b^{304, 1}_0 ∨ false c in DIMACS: -23561 -23562 -23563 0 c i = 2 c -2+1 --> -1 c ( b^{304, 2}_2 ∧ b^{304, 2}_1 ∧ -b^{304, 2}_0 ∧ p_608) -> ( b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ b^{304, 3}_0) c in CNF: c -b^{304, 2}_2 ∨ -b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ -p_608 ∨ b^{304, 3}_2 c -b^{304, 2}_2 ∨ -b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ -p_608 ∨ -b^{304, 3}_1 c -b^{304, 2}_2 ∨ -b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ -p_608 ∨ b^{304, 3}_0 c in DIMACS: -23564 -23565 23566 -608 23567 0 -23564 -23565 23566 -608 -23568 0 -23564 -23565 23566 -608 23569 0 c -1+1 --> 0 c ( b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ b^{304, 2}_0 ∧ p_608) -> (-b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ -b^{304, 3}_0) c in CNF: c -b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ -p_608 ∨ -b^{304, 3}_2 c -b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ -p_608 ∨ -b^{304, 3}_1 c -b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ -p_608 ∨ -b^{304, 3}_0 c in DIMACS: -23564 23565 -23566 -608 -23567 0 -23564 23565 -23566 -608 -23568 0 -23564 23565 -23566 -608 -23569 0 c 0+1 --> 1 c (-b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ -b^{304, 2}_0 ∧ p_608) -> (-b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ b^{304, 3}_0) c in CNF: c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ -p_608 ∨ -b^{304, 3}_2 c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ -p_608 ∨ -b^{304, 3}_1 c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ -p_608 ∨ b^{304, 3}_0 c in DIMACS: 23564 23565 23566 -608 -23567 0 23564 23565 23566 -608 -23568 0 23564 23565 23566 -608 23569 0 c 1+1 --> 2 c (-b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ b^{304, 2}_0 ∧ p_608) -> (-b^{304, 3}_2 ∧ b^{304, 3}_1 ∧ -b^{304, 3}_0) c in CNF: c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ -p_608 ∨ -b^{304, 3}_2 c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ -p_608 ∨ b^{304, 3}_1 c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ -p_608 ∨ -b^{304, 3}_0 c in DIMACS: 23564 23565 -23566 -608 -23567 0 23564 23565 -23566 -608 23568 0 23564 23565 -23566 -608 -23569 0 c 2+1 --> break c (-b^{304, 2}_2 ∧ b^{304, 2}_1 ∧ -b^{304, 2}_0 ∧ p_608) -> break c in CNF: c b^{304, 2}_2 ∨ -b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ -p_608 ∨ break c in DIMACS: 23564 -23565 23566 -608 1162 0 c 2-1 --> 1 c (-b^{304, 2}_2 ∧ b^{304, 2}_1 ∧ -b^{304, 2}_0 ∧ -p_608) -> (-b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ b^{304, 3}_0) c in CNF: c b^{304, 2}_2 ∨ -b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ p_608 ∨ -b^{304, 3}_2 c b^{304, 2}_2 ∨ -b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ p_608 ∨ -b^{304, 3}_1 c b^{304, 2}_2 ∨ -b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ p_608 ∨ b^{304, 3}_0 c in DIMACS: 23564 -23565 23566 608 -23567 0 23564 -23565 23566 608 -23568 0 23564 -23565 23566 608 23569 0 c 1-1 --> 0 c (-b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ b^{304, 2}_0 ∧ -p_608) -> (-b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ -b^{304, 3}_0) c in CNF: c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ p_608 ∨ -b^{304, 3}_2 c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ p_608 ∨ -b^{304, 3}_1 c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ p_608 ∨ -b^{304, 3}_0 c in DIMACS: 23564 23565 -23566 608 -23567 0 23564 23565 -23566 608 -23568 0 23564 23565 -23566 608 -23569 0 c 0-1 --> -1 c (-b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ -b^{304, 2}_0 ∧ -p_608) -> ( b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ b^{304, 3}_0) c in CNF: c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ p_608 ∨ b^{304, 3}_2 c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ p_608 ∨ -b^{304, 3}_1 c b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ p_608 ∨ b^{304, 3}_0 c in DIMACS: 23564 23565 23566 608 23567 0 23564 23565 23566 608 -23568 0 23564 23565 23566 608 23569 0 c -1-1 --> -2 c ( b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ b^{304, 2}_0 ∧ -p_608) -> ( b^{304, 3}_2 ∧ b^{304, 3}_1 ∧ -b^{304, 3}_0) c in CNF: c -b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ p_608 ∨ b^{304, 3}_2 c -b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ p_608 ∨ b^{304, 3}_1 c -b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ p_608 ∨ -b^{304, 3}_0 c in DIMACS: -23564 23565 -23566 608 23567 0 -23564 23565 -23566 608 23568 0 -23564 23565 -23566 608 -23569 0 c -2-1 --> break c ( b^{304, 2}_2 ∧ b^{304, 2}_1 ∧ -b^{304, 2}_0 ∧ -p_608) -> break c in CNF: c -b^{304, 2}_2 ∨ -b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ p_608 ∨ break c in DIMACS: -23564 -23565 23566 608 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{304, 2}_2 ∧ -b^{304, 2}_1 ∧ -b^{304, 2}_0 ∧ true) c in CNF: c -b^{304, 2}_2 ∨ b^{304, 2}_1 ∨ b^{304, 2}_0 ∨ false c in DIMACS: -23564 23565 23566 0 c 3 does not represent an automaton state. c -(-b^{304, 2}_2 ∧ b^{304, 2}_1 ∧ b^{304, 2}_0 ∧ true) c in CNF: c b^{304, 2}_2 ∨ -b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ false c in DIMACS: 23564 -23565 -23566 0 c -3 does not represent an automaton state. c -( b^{304, 2}_2 ∧ b^{304, 2}_1 ∧ b^{304, 2}_0 ∧ true) c in CNF: c -b^{304, 2}_2 ∨ -b^{304, 2}_1 ∨ -b^{304, 2}_0 ∨ false c in DIMACS: -23564 -23565 -23566 0 c i = 3 c -2+1 --> -1 c ( b^{304, 3}_2 ∧ b^{304, 3}_1 ∧ -b^{304, 3}_0 ∧ p_912) -> ( b^{304, 4}_2 ∧ -b^{304, 4}_1 ∧ b^{304, 4}_0) c in CNF: c -b^{304, 3}_2 ∨ -b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ -p_912 ∨ b^{304, 4}_2 c -b^{304, 3}_2 ∨ -b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ -p_912 ∨ -b^{304, 4}_1 c -b^{304, 3}_2 ∨ -b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ -p_912 ∨ b^{304, 4}_0 c in DIMACS: -23567 -23568 23569 -912 23570 0 -23567 -23568 23569 -912 -23571 0 -23567 -23568 23569 -912 23572 0 c -1+1 --> 0 c ( b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ b^{304, 3}_0 ∧ p_912) -> (-b^{304, 4}_2 ∧ -b^{304, 4}_1 ∧ -b^{304, 4}_0) c in CNF: c -b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ -p_912 ∨ -b^{304, 4}_2 c -b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ -p_912 ∨ -b^{304, 4}_1 c -b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ -p_912 ∨ -b^{304, 4}_0 c in DIMACS: -23567 23568 -23569 -912 -23570 0 -23567 23568 -23569 -912 -23571 0 -23567 23568 -23569 -912 -23572 0 c 0+1 --> 1 c (-b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ -b^{304, 3}_0 ∧ p_912) -> (-b^{304, 4}_2 ∧ -b^{304, 4}_1 ∧ b^{304, 4}_0) c in CNF: c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ -p_912 ∨ -b^{304, 4}_2 c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ -p_912 ∨ -b^{304, 4}_1 c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ -p_912 ∨ b^{304, 4}_0 c in DIMACS: 23567 23568 23569 -912 -23570 0 23567 23568 23569 -912 -23571 0 23567 23568 23569 -912 23572 0 c 1+1 --> 2 c (-b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ b^{304, 3}_0 ∧ p_912) -> (-b^{304, 4}_2 ∧ b^{304, 4}_1 ∧ -b^{304, 4}_0) c in CNF: c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ -p_912 ∨ -b^{304, 4}_2 c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ -p_912 ∨ b^{304, 4}_1 c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ -p_912 ∨ -b^{304, 4}_0 c in DIMACS: 23567 23568 -23569 -912 -23570 0 23567 23568 -23569 -912 23571 0 23567 23568 -23569 -912 -23572 0 c 2+1 --> break c (-b^{304, 3}_2 ∧ b^{304, 3}_1 ∧ -b^{304, 3}_0 ∧ p_912) -> break c in CNF: c b^{304, 3}_2 ∨ -b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ -p_912 ∨ break c in DIMACS: 23567 -23568 23569 -912 1162 0 c 2-1 --> 1 c (-b^{304, 3}_2 ∧ b^{304, 3}_1 ∧ -b^{304, 3}_0 ∧ -p_912) -> (-b^{304, 4}_2 ∧ -b^{304, 4}_1 ∧ b^{304, 4}_0) c in CNF: c b^{304, 3}_2 ∨ -b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ p_912 ∨ -b^{304, 4}_2 c b^{304, 3}_2 ∨ -b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ p_912 ∨ -b^{304, 4}_1 c b^{304, 3}_2 ∨ -b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ p_912 ∨ b^{304, 4}_0 c in DIMACS: 23567 -23568 23569 912 -23570 0 23567 -23568 23569 912 -23571 0 23567 -23568 23569 912 23572 0 c 1-1 --> 0 c (-b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ b^{304, 3}_0 ∧ -p_912) -> (-b^{304, 4}_2 ∧ -b^{304, 4}_1 ∧ -b^{304, 4}_0) c in CNF: c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ p_912 ∨ -b^{304, 4}_2 c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ p_912 ∨ -b^{304, 4}_1 c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ p_912 ∨ -b^{304, 4}_0 c in DIMACS: 23567 23568 -23569 912 -23570 0 23567 23568 -23569 912 -23571 0 23567 23568 -23569 912 -23572 0 c 0-1 --> -1 c (-b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ -b^{304, 3}_0 ∧ -p_912) -> ( b^{304, 4}_2 ∧ -b^{304, 4}_1 ∧ b^{304, 4}_0) c in CNF: c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ p_912 ∨ b^{304, 4}_2 c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ p_912 ∨ -b^{304, 4}_1 c b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ p_912 ∨ b^{304, 4}_0 c in DIMACS: 23567 23568 23569 912 23570 0 23567 23568 23569 912 -23571 0 23567 23568 23569 912 23572 0 c -1-1 --> -2 c ( b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ b^{304, 3}_0 ∧ -p_912) -> ( b^{304, 4}_2 ∧ b^{304, 4}_1 ∧ -b^{304, 4}_0) c in CNF: c -b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ p_912 ∨ b^{304, 4}_2 c -b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ p_912 ∨ b^{304, 4}_1 c -b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ p_912 ∨ -b^{304, 4}_0 c in DIMACS: -23567 23568 -23569 912 23570 0 -23567 23568 -23569 912 23571 0 -23567 23568 -23569 912 -23572 0 c -2-1 --> break c ( b^{304, 3}_2 ∧ b^{304, 3}_1 ∧ -b^{304, 3}_0 ∧ -p_912) -> break c in CNF: c -b^{304, 3}_2 ∨ -b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ p_912 ∨ break c in DIMACS: -23567 -23568 23569 912 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{304, 3}_2 ∧ -b^{304, 3}_1 ∧ -b^{304, 3}_0 ∧ true) c in CNF: c -b^{304, 3}_2 ∨ b^{304, 3}_1 ∨ b^{304, 3}_0 ∨ false c in DIMACS: -23567 23568 23569 0 c 3 does not represent an automaton state. c -(-b^{304, 3}_2 ∧ b^{304, 3}_1 ∧ b^{304, 3}_0 ∧ true) c in CNF: c b^{304, 3}_2 ∨ -b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ false c in DIMACS: 23567 -23568 -23569 0 c -3 does not represent an automaton state. c -( b^{304, 3}_2 ∧ b^{304, 3}_1 ∧ b^{304, 3}_0 ∧ true) c in CNF: c -b^{304, 3}_2 ∨ -b^{304, 3}_1 ∨ -b^{304, 3}_0 ∨ false c in DIMACS: -23567 -23568 -23569 0 c INIT for k = 305 c -b^{305, 1}_2 c -b^{305, 1}_1 c -b^{305, 1}_0 c in DIMACS: -23573 0 -23574 0 -23575 0 c Transitions for k = 305 c i = 1 c -2+1 --> -1 c ( b^{305, 1}_2 ∧ b^{305, 1}_1 ∧ -b^{305, 1}_0 ∧ p_305) -> ( b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ b^{305, 2}_0) c in CNF: c -b^{305, 1}_2 ∨ -b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ -p_305 ∨ b^{305, 2}_2 c -b^{305, 1}_2 ∨ -b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ -p_305 ∨ -b^{305, 2}_1 c -b^{305, 1}_2 ∨ -b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ -p_305 ∨ b^{305, 2}_0 c in DIMACS: -23573 -23574 23575 -305 23576 0 -23573 -23574 23575 -305 -23577 0 -23573 -23574 23575 -305 23578 0 c -1+1 --> 0 c ( b^{305, 1}_2 ∧ -b^{305, 1}_1 ∧ b^{305, 1}_0 ∧ p_305) -> (-b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ -b^{305, 2}_0) c in CNF: c -b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ -p_305 ∨ -b^{305, 2}_2 c -b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ -p_305 ∨ -b^{305, 2}_1 c -b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ -p_305 ∨ -b^{305, 2}_0 c in DIMACS: -23573 23574 -23575 -305 -23576 0 -23573 23574 -23575 -305 -23577 0 -23573 23574 -23575 -305 -23578 0 c 0+1 --> 1 c (-b^{305, 1}_2 ∧ -b^{305, 1}_1 ∧ -b^{305, 1}_0 ∧ p_305) -> (-b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ b^{305, 2}_0) c in CNF: c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ -p_305 ∨ -b^{305, 2}_2 c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ -p_305 ∨ -b^{305, 2}_1 c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ -p_305 ∨ b^{305, 2}_0 c in DIMACS: 23573 23574 23575 -305 -23576 0 23573 23574 23575 -305 -23577 0 23573 23574 23575 -305 23578 0 c 1+1 --> 2 c (-b^{305, 1}_2 ∧ -b^{305, 1}_1 ∧ b^{305, 1}_0 ∧ p_305) -> (-b^{305, 2}_2 ∧ b^{305, 2}_1 ∧ -b^{305, 2}_0) c in CNF: c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ -p_305 ∨ -b^{305, 2}_2 c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ -p_305 ∨ b^{305, 2}_1 c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ -p_305 ∨ -b^{305, 2}_0 c in DIMACS: 23573 23574 -23575 -305 -23576 0 23573 23574 -23575 -305 23577 0 23573 23574 -23575 -305 -23578 0 c 2+1 --> break c (-b^{305, 1}_2 ∧ b^{305, 1}_1 ∧ -b^{305, 1}_0 ∧ p_305) -> break c in CNF: c b^{305, 1}_2 ∨ -b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ -p_305 ∨ break c in DIMACS: 23573 -23574 23575 -305 1162 0 c 2-1 --> 1 c (-b^{305, 1}_2 ∧ b^{305, 1}_1 ∧ -b^{305, 1}_0 ∧ -p_305) -> (-b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ b^{305, 2}_0) c in CNF: c b^{305, 1}_2 ∨ -b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ p_305 ∨ -b^{305, 2}_2 c b^{305, 1}_2 ∨ -b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ p_305 ∨ -b^{305, 2}_1 c b^{305, 1}_2 ∨ -b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ p_305 ∨ b^{305, 2}_0 c in DIMACS: 23573 -23574 23575 305 -23576 0 23573 -23574 23575 305 -23577 0 23573 -23574 23575 305 23578 0 c 1-1 --> 0 c (-b^{305, 1}_2 ∧ -b^{305, 1}_1 ∧ b^{305, 1}_0 ∧ -p_305) -> (-b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ -b^{305, 2}_0) c in CNF: c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ p_305 ∨ -b^{305, 2}_2 c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ p_305 ∨ -b^{305, 2}_1 c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ p_305 ∨ -b^{305, 2}_0 c in DIMACS: 23573 23574 -23575 305 -23576 0 23573 23574 -23575 305 -23577 0 23573 23574 -23575 305 -23578 0 c 0-1 --> -1 c (-b^{305, 1}_2 ∧ -b^{305, 1}_1 ∧ -b^{305, 1}_0 ∧ -p_305) -> ( b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ b^{305, 2}_0) c in CNF: c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ p_305 ∨ b^{305, 2}_2 c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ p_305 ∨ -b^{305, 2}_1 c b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ p_305 ∨ b^{305, 2}_0 c in DIMACS: 23573 23574 23575 305 23576 0 23573 23574 23575 305 -23577 0 23573 23574 23575 305 23578 0 c -1-1 --> -2 c ( b^{305, 1}_2 ∧ -b^{305, 1}_1 ∧ b^{305, 1}_0 ∧ -p_305) -> ( b^{305, 2}_2 ∧ b^{305, 2}_1 ∧ -b^{305, 2}_0) c in CNF: c -b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ p_305 ∨ b^{305, 2}_2 c -b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ p_305 ∨ b^{305, 2}_1 c -b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ p_305 ∨ -b^{305, 2}_0 c in DIMACS: -23573 23574 -23575 305 23576 0 -23573 23574 -23575 305 23577 0 -23573 23574 -23575 305 -23578 0 c -2-1 --> break c ( b^{305, 1}_2 ∧ b^{305, 1}_1 ∧ -b^{305, 1}_0 ∧ -p_305) -> break c in CNF: c -b^{305, 1}_2 ∨ -b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ p_305 ∨ break c in DIMACS: -23573 -23574 23575 305 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{305, 1}_2 ∧ -b^{305, 1}_1 ∧ -b^{305, 1}_0 ∧ true) c in CNF: c -b^{305, 1}_2 ∨ b^{305, 1}_1 ∨ b^{305, 1}_0 ∨ false c in DIMACS: -23573 23574 23575 0 c 3 does not represent an automaton state. c -(-b^{305, 1}_2 ∧ b^{305, 1}_1 ∧ b^{305, 1}_0 ∧ true) c in CNF: c b^{305, 1}_2 ∨ -b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ false c in DIMACS: 23573 -23574 -23575 0 c -3 does not represent an automaton state. c -( b^{305, 1}_2 ∧ b^{305, 1}_1 ∧ b^{305, 1}_0 ∧ true) c in CNF: c -b^{305, 1}_2 ∨ -b^{305, 1}_1 ∨ -b^{305, 1}_0 ∨ false c in DIMACS: -23573 -23574 -23575 0 c i = 2 c -2+1 --> -1 c ( b^{305, 2}_2 ∧ b^{305, 2}_1 ∧ -b^{305, 2}_0 ∧ p_610) -> ( b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ b^{305, 3}_0) c in CNF: c -b^{305, 2}_2 ∨ -b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ -p_610 ∨ b^{305, 3}_2 c -b^{305, 2}_2 ∨ -b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ -p_610 ∨ -b^{305, 3}_1 c -b^{305, 2}_2 ∨ -b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ -p_610 ∨ b^{305, 3}_0 c in DIMACS: -23576 -23577 23578 -610 23579 0 -23576 -23577 23578 -610 -23580 0 -23576 -23577 23578 -610 23581 0 c -1+1 --> 0 c ( b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ b^{305, 2}_0 ∧ p_610) -> (-b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ -b^{305, 3}_0) c in CNF: c -b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ -p_610 ∨ -b^{305, 3}_2 c -b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ -p_610 ∨ -b^{305, 3}_1 c -b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ -p_610 ∨ -b^{305, 3}_0 c in DIMACS: -23576 23577 -23578 -610 -23579 0 -23576 23577 -23578 -610 -23580 0 -23576 23577 -23578 -610 -23581 0 c 0+1 --> 1 c (-b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ -b^{305, 2}_0 ∧ p_610) -> (-b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ b^{305, 3}_0) c in CNF: c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ -p_610 ∨ -b^{305, 3}_2 c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ -p_610 ∨ -b^{305, 3}_1 c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ -p_610 ∨ b^{305, 3}_0 c in DIMACS: 23576 23577 23578 -610 -23579 0 23576 23577 23578 -610 -23580 0 23576 23577 23578 -610 23581 0 c 1+1 --> 2 c (-b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ b^{305, 2}_0 ∧ p_610) -> (-b^{305, 3}_2 ∧ b^{305, 3}_1 ∧ -b^{305, 3}_0) c in CNF: c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ -p_610 ∨ -b^{305, 3}_2 c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ -p_610 ∨ b^{305, 3}_1 c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ -p_610 ∨ -b^{305, 3}_0 c in DIMACS: 23576 23577 -23578 -610 -23579 0 23576 23577 -23578 -610 23580 0 23576 23577 -23578 -610 -23581 0 c 2+1 --> break c (-b^{305, 2}_2 ∧ b^{305, 2}_1 ∧ -b^{305, 2}_0 ∧ p_610) -> break c in CNF: c b^{305, 2}_2 ∨ -b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ -p_610 ∨ break c in DIMACS: 23576 -23577 23578 -610 1162 0 c 2-1 --> 1 c (-b^{305, 2}_2 ∧ b^{305, 2}_1 ∧ -b^{305, 2}_0 ∧ -p_610) -> (-b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ b^{305, 3}_0) c in CNF: c b^{305, 2}_2 ∨ -b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ p_610 ∨ -b^{305, 3}_2 c b^{305, 2}_2 ∨ -b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ p_610 ∨ -b^{305, 3}_1 c b^{305, 2}_2 ∨ -b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ p_610 ∨ b^{305, 3}_0 c in DIMACS: 23576 -23577 23578 610 -23579 0 23576 -23577 23578 610 -23580 0 23576 -23577 23578 610 23581 0 c 1-1 --> 0 c (-b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ b^{305, 2}_0 ∧ -p_610) -> (-b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ -b^{305, 3}_0) c in CNF: c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ p_610 ∨ -b^{305, 3}_2 c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ p_610 ∨ -b^{305, 3}_1 c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ p_610 ∨ -b^{305, 3}_0 c in DIMACS: 23576 23577 -23578 610 -23579 0 23576 23577 -23578 610 -23580 0 23576 23577 -23578 610 -23581 0 c 0-1 --> -1 c (-b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ -b^{305, 2}_0 ∧ -p_610) -> ( b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ b^{305, 3}_0) c in CNF: c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ p_610 ∨ b^{305, 3}_2 c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ p_610 ∨ -b^{305, 3}_1 c b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ p_610 ∨ b^{305, 3}_0 c in DIMACS: 23576 23577 23578 610 23579 0 23576 23577 23578 610 -23580 0 23576 23577 23578 610 23581 0 c -1-1 --> -2 c ( b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ b^{305, 2}_0 ∧ -p_610) -> ( b^{305, 3}_2 ∧ b^{305, 3}_1 ∧ -b^{305, 3}_0) c in CNF: c -b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ p_610 ∨ b^{305, 3}_2 c -b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ p_610 ∨ b^{305, 3}_1 c -b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ p_610 ∨ -b^{305, 3}_0 c in DIMACS: -23576 23577 -23578 610 23579 0 -23576 23577 -23578 610 23580 0 -23576 23577 -23578 610 -23581 0 c -2-1 --> break c ( b^{305, 2}_2 ∧ b^{305, 2}_1 ∧ -b^{305, 2}_0 ∧ -p_610) -> break c in CNF: c -b^{305, 2}_2 ∨ -b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ p_610 ∨ break c in DIMACS: -23576 -23577 23578 610 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{305, 2}_2 ∧ -b^{305, 2}_1 ∧ -b^{305, 2}_0 ∧ true) c in CNF: c -b^{305, 2}_2 ∨ b^{305, 2}_1 ∨ b^{305, 2}_0 ∨ false c in DIMACS: -23576 23577 23578 0 c 3 does not represent an automaton state. c -(-b^{305, 2}_2 ∧ b^{305, 2}_1 ∧ b^{305, 2}_0 ∧ true) c in CNF: c b^{305, 2}_2 ∨ -b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ false c in DIMACS: 23576 -23577 -23578 0 c -3 does not represent an automaton state. c -( b^{305, 2}_2 ∧ b^{305, 2}_1 ∧ b^{305, 2}_0 ∧ true) c in CNF: c -b^{305, 2}_2 ∨ -b^{305, 2}_1 ∨ -b^{305, 2}_0 ∨ false c in DIMACS: -23576 -23577 -23578 0 c i = 3 c -2+1 --> -1 c ( b^{305, 3}_2 ∧ b^{305, 3}_1 ∧ -b^{305, 3}_0 ∧ p_915) -> ( b^{305, 4}_2 ∧ -b^{305, 4}_1 ∧ b^{305, 4}_0) c in CNF: c -b^{305, 3}_2 ∨ -b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ -p_915 ∨ b^{305, 4}_2 c -b^{305, 3}_2 ∨ -b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ -p_915 ∨ -b^{305, 4}_1 c -b^{305, 3}_2 ∨ -b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ -p_915 ∨ b^{305, 4}_0 c in DIMACS: -23579 -23580 23581 -915 23582 0 -23579 -23580 23581 -915 -23583 0 -23579 -23580 23581 -915 23584 0 c -1+1 --> 0 c ( b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ b^{305, 3}_0 ∧ p_915) -> (-b^{305, 4}_2 ∧ -b^{305, 4}_1 ∧ -b^{305, 4}_0) c in CNF: c -b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ -p_915 ∨ -b^{305, 4}_2 c -b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ -p_915 ∨ -b^{305, 4}_1 c -b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ -p_915 ∨ -b^{305, 4}_0 c in DIMACS: -23579 23580 -23581 -915 -23582 0 -23579 23580 -23581 -915 -23583 0 -23579 23580 -23581 -915 -23584 0 c 0+1 --> 1 c (-b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ -b^{305, 3}_0 ∧ p_915) -> (-b^{305, 4}_2 ∧ -b^{305, 4}_1 ∧ b^{305, 4}_0) c in CNF: c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ -p_915 ∨ -b^{305, 4}_2 c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ -p_915 ∨ -b^{305, 4}_1 c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ -p_915 ∨ b^{305, 4}_0 c in DIMACS: 23579 23580 23581 -915 -23582 0 23579 23580 23581 -915 -23583 0 23579 23580 23581 -915 23584 0 c 1+1 --> 2 c (-b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ b^{305, 3}_0 ∧ p_915) -> (-b^{305, 4}_2 ∧ b^{305, 4}_1 ∧ -b^{305, 4}_0) c in CNF: c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ -p_915 ∨ -b^{305, 4}_2 c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ -p_915 ∨ b^{305, 4}_1 c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ -p_915 ∨ -b^{305, 4}_0 c in DIMACS: 23579 23580 -23581 -915 -23582 0 23579 23580 -23581 -915 23583 0 23579 23580 -23581 -915 -23584 0 c 2+1 --> break c (-b^{305, 3}_2 ∧ b^{305, 3}_1 ∧ -b^{305, 3}_0 ∧ p_915) -> break c in CNF: c b^{305, 3}_2 ∨ -b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ -p_915 ∨ break c in DIMACS: 23579 -23580 23581 -915 1162 0 c 2-1 --> 1 c (-b^{305, 3}_2 ∧ b^{305, 3}_1 ∧ -b^{305, 3}_0 ∧ -p_915) -> (-b^{305, 4}_2 ∧ -b^{305, 4}_1 ∧ b^{305, 4}_0) c in CNF: c b^{305, 3}_2 ∨ -b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ p_915 ∨ -b^{305, 4}_2 c b^{305, 3}_2 ∨ -b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ p_915 ∨ -b^{305, 4}_1 c b^{305, 3}_2 ∨ -b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ p_915 ∨ b^{305, 4}_0 c in DIMACS: 23579 -23580 23581 915 -23582 0 23579 -23580 23581 915 -23583 0 23579 -23580 23581 915 23584 0 c 1-1 --> 0 c (-b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ b^{305, 3}_0 ∧ -p_915) -> (-b^{305, 4}_2 ∧ -b^{305, 4}_1 ∧ -b^{305, 4}_0) c in CNF: c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ p_915 ∨ -b^{305, 4}_2 c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ p_915 ∨ -b^{305, 4}_1 c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ p_915 ∨ -b^{305, 4}_0 c in DIMACS: 23579 23580 -23581 915 -23582 0 23579 23580 -23581 915 -23583 0 23579 23580 -23581 915 -23584 0 c 0-1 --> -1 c (-b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ -b^{305, 3}_0 ∧ -p_915) -> ( b^{305, 4}_2 ∧ -b^{305, 4}_1 ∧ b^{305, 4}_0) c in CNF: c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ p_915 ∨ b^{305, 4}_2 c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ p_915 ∨ -b^{305, 4}_1 c b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ p_915 ∨ b^{305, 4}_0 c in DIMACS: 23579 23580 23581 915 23582 0 23579 23580 23581 915 -23583 0 23579 23580 23581 915 23584 0 c -1-1 --> -2 c ( b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ b^{305, 3}_0 ∧ -p_915) -> ( b^{305, 4}_2 ∧ b^{305, 4}_1 ∧ -b^{305, 4}_0) c in CNF: c -b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ p_915 ∨ b^{305, 4}_2 c -b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ p_915 ∨ b^{305, 4}_1 c -b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ p_915 ∨ -b^{305, 4}_0 c in DIMACS: -23579 23580 -23581 915 23582 0 -23579 23580 -23581 915 23583 0 -23579 23580 -23581 915 -23584 0 c -2-1 --> break c ( b^{305, 3}_2 ∧ b^{305, 3}_1 ∧ -b^{305, 3}_0 ∧ -p_915) -> break c in CNF: c -b^{305, 3}_2 ∨ -b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ p_915 ∨ break c in DIMACS: -23579 -23580 23581 915 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{305, 3}_2 ∧ -b^{305, 3}_1 ∧ -b^{305, 3}_0 ∧ true) c in CNF: c -b^{305, 3}_2 ∨ b^{305, 3}_1 ∨ b^{305, 3}_0 ∨ false c in DIMACS: -23579 23580 23581 0 c 3 does not represent an automaton state. c -(-b^{305, 3}_2 ∧ b^{305, 3}_1 ∧ b^{305, 3}_0 ∧ true) c in CNF: c b^{305, 3}_2 ∨ -b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ false c in DIMACS: 23579 -23580 -23581 0 c -3 does not represent an automaton state. c -( b^{305, 3}_2 ∧ b^{305, 3}_1 ∧ b^{305, 3}_0 ∧ true) c in CNF: c -b^{305, 3}_2 ∨ -b^{305, 3}_1 ∨ -b^{305, 3}_0 ∨ false c in DIMACS: -23579 -23580 -23581 0 c INIT for k = 306 c -b^{306, 1}_2 c -b^{306, 1}_1 c -b^{306, 1}_0 c in DIMACS: -23585 0 -23586 0 -23587 0 c Transitions for k = 306 c i = 1 c -2+1 --> -1 c ( b^{306, 1}_2 ∧ b^{306, 1}_1 ∧ -b^{306, 1}_0 ∧ p_306) -> ( b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ b^{306, 2}_0) c in CNF: c -b^{306, 1}_2 ∨ -b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ -p_306 ∨ b^{306, 2}_2 c -b^{306, 1}_2 ∨ -b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ -p_306 ∨ -b^{306, 2}_1 c -b^{306, 1}_2 ∨ -b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ -p_306 ∨ b^{306, 2}_0 c in DIMACS: -23585 -23586 23587 -306 23588 0 -23585 -23586 23587 -306 -23589 0 -23585 -23586 23587 -306 23590 0 c -1+1 --> 0 c ( b^{306, 1}_2 ∧ -b^{306, 1}_1 ∧ b^{306, 1}_0 ∧ p_306) -> (-b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ -b^{306, 2}_0) c in CNF: c -b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ -p_306 ∨ -b^{306, 2}_2 c -b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ -p_306 ∨ -b^{306, 2}_1 c -b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ -p_306 ∨ -b^{306, 2}_0 c in DIMACS: -23585 23586 -23587 -306 -23588 0 -23585 23586 -23587 -306 -23589 0 -23585 23586 -23587 -306 -23590 0 c 0+1 --> 1 c (-b^{306, 1}_2 ∧ -b^{306, 1}_1 ∧ -b^{306, 1}_0 ∧ p_306) -> (-b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ b^{306, 2}_0) c in CNF: c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ -p_306 ∨ -b^{306, 2}_2 c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ -p_306 ∨ -b^{306, 2}_1 c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ -p_306 ∨ b^{306, 2}_0 c in DIMACS: 23585 23586 23587 -306 -23588 0 23585 23586 23587 -306 -23589 0 23585 23586 23587 -306 23590 0 c 1+1 --> 2 c (-b^{306, 1}_2 ∧ -b^{306, 1}_1 ∧ b^{306, 1}_0 ∧ p_306) -> (-b^{306, 2}_2 ∧ b^{306, 2}_1 ∧ -b^{306, 2}_0) c in CNF: c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ -p_306 ∨ -b^{306, 2}_2 c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ -p_306 ∨ b^{306, 2}_1 c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ -p_306 ∨ -b^{306, 2}_0 c in DIMACS: 23585 23586 -23587 -306 -23588 0 23585 23586 -23587 -306 23589 0 23585 23586 -23587 -306 -23590 0 c 2+1 --> break c (-b^{306, 1}_2 ∧ b^{306, 1}_1 ∧ -b^{306, 1}_0 ∧ p_306) -> break c in CNF: c b^{306, 1}_2 ∨ -b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ -p_306 ∨ break c in DIMACS: 23585 -23586 23587 -306 1162 0 c 2-1 --> 1 c (-b^{306, 1}_2 ∧ b^{306, 1}_1 ∧ -b^{306, 1}_0 ∧ -p_306) -> (-b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ b^{306, 2}_0) c in CNF: c b^{306, 1}_2 ∨ -b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ p_306 ∨ -b^{306, 2}_2 c b^{306, 1}_2 ∨ -b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ p_306 ∨ -b^{306, 2}_1 c b^{306, 1}_2 ∨ -b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ p_306 ∨ b^{306, 2}_0 c in DIMACS: 23585 -23586 23587 306 -23588 0 23585 -23586 23587 306 -23589 0 23585 -23586 23587 306 23590 0 c 1-1 --> 0 c (-b^{306, 1}_2 ∧ -b^{306, 1}_1 ∧ b^{306, 1}_0 ∧ -p_306) -> (-b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ -b^{306, 2}_0) c in CNF: c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ p_306 ∨ -b^{306, 2}_2 c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ p_306 ∨ -b^{306, 2}_1 c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ p_306 ∨ -b^{306, 2}_0 c in DIMACS: 23585 23586 -23587 306 -23588 0 23585 23586 -23587 306 -23589 0 23585 23586 -23587 306 -23590 0 c 0-1 --> -1 c (-b^{306, 1}_2 ∧ -b^{306, 1}_1 ∧ -b^{306, 1}_0 ∧ -p_306) -> ( b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ b^{306, 2}_0) c in CNF: c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ p_306 ∨ b^{306, 2}_2 c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ p_306 ∨ -b^{306, 2}_1 c b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ p_306 ∨ b^{306, 2}_0 c in DIMACS: 23585 23586 23587 306 23588 0 23585 23586 23587 306 -23589 0 23585 23586 23587 306 23590 0 c -1-1 --> -2 c ( b^{306, 1}_2 ∧ -b^{306, 1}_1 ∧ b^{306, 1}_0 ∧ -p_306) -> ( b^{306, 2}_2 ∧ b^{306, 2}_1 ∧ -b^{306, 2}_0) c in CNF: c -b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ p_306 ∨ b^{306, 2}_2 c -b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ p_306 ∨ b^{306, 2}_1 c -b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ p_306 ∨ -b^{306, 2}_0 c in DIMACS: -23585 23586 -23587 306 23588 0 -23585 23586 -23587 306 23589 0 -23585 23586 -23587 306 -23590 0 c -2-1 --> break c ( b^{306, 1}_2 ∧ b^{306, 1}_1 ∧ -b^{306, 1}_0 ∧ -p_306) -> break c in CNF: c -b^{306, 1}_2 ∨ -b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ p_306 ∨ break c in DIMACS: -23585 -23586 23587 306 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{306, 1}_2 ∧ -b^{306, 1}_1 ∧ -b^{306, 1}_0 ∧ true) c in CNF: c -b^{306, 1}_2 ∨ b^{306, 1}_1 ∨ b^{306, 1}_0 ∨ false c in DIMACS: -23585 23586 23587 0 c 3 does not represent an automaton state. c -(-b^{306, 1}_2 ∧ b^{306, 1}_1 ∧ b^{306, 1}_0 ∧ true) c in CNF: c b^{306, 1}_2 ∨ -b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ false c in DIMACS: 23585 -23586 -23587 0 c -3 does not represent an automaton state. c -( b^{306, 1}_2 ∧ b^{306, 1}_1 ∧ b^{306, 1}_0 ∧ true) c in CNF: c -b^{306, 1}_2 ∨ -b^{306, 1}_1 ∨ -b^{306, 1}_0 ∨ false c in DIMACS: -23585 -23586 -23587 0 c i = 2 c -2+1 --> -1 c ( b^{306, 2}_2 ∧ b^{306, 2}_1 ∧ -b^{306, 2}_0 ∧ p_612) -> ( b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ b^{306, 3}_0) c in CNF: c -b^{306, 2}_2 ∨ -b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ -p_612 ∨ b^{306, 3}_2 c -b^{306, 2}_2 ∨ -b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ -p_612 ∨ -b^{306, 3}_1 c -b^{306, 2}_2 ∨ -b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ -p_612 ∨ b^{306, 3}_0 c in DIMACS: -23588 -23589 23590 -612 23591 0 -23588 -23589 23590 -612 -23592 0 -23588 -23589 23590 -612 23593 0 c -1+1 --> 0 c ( b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ b^{306, 2}_0 ∧ p_612) -> (-b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ -b^{306, 3}_0) c in CNF: c -b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ -p_612 ∨ -b^{306, 3}_2 c -b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ -p_612 ∨ -b^{306, 3}_1 c -b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ -p_612 ∨ -b^{306, 3}_0 c in DIMACS: -23588 23589 -23590 -612 -23591 0 -23588 23589 -23590 -612 -23592 0 -23588 23589 -23590 -612 -23593 0 c 0+1 --> 1 c (-b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ -b^{306, 2}_0 ∧ p_612) -> (-b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ b^{306, 3}_0) c in CNF: c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ -p_612 ∨ -b^{306, 3}_2 c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ -p_612 ∨ -b^{306, 3}_1 c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ -p_612 ∨ b^{306, 3}_0 c in DIMACS: 23588 23589 23590 -612 -23591 0 23588 23589 23590 -612 -23592 0 23588 23589 23590 -612 23593 0 c 1+1 --> 2 c (-b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ b^{306, 2}_0 ∧ p_612) -> (-b^{306, 3}_2 ∧ b^{306, 3}_1 ∧ -b^{306, 3}_0) c in CNF: c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ -p_612 ∨ -b^{306, 3}_2 c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ -p_612 ∨ b^{306, 3}_1 c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ -p_612 ∨ -b^{306, 3}_0 c in DIMACS: 23588 23589 -23590 -612 -23591 0 23588 23589 -23590 -612 23592 0 23588 23589 -23590 -612 -23593 0 c 2+1 --> break c (-b^{306, 2}_2 ∧ b^{306, 2}_1 ∧ -b^{306, 2}_0 ∧ p_612) -> break c in CNF: c b^{306, 2}_2 ∨ -b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ -p_612 ∨ break c in DIMACS: 23588 -23589 23590 -612 1162 0 c 2-1 --> 1 c (-b^{306, 2}_2 ∧ b^{306, 2}_1 ∧ -b^{306, 2}_0 ∧ -p_612) -> (-b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ b^{306, 3}_0) c in CNF: c b^{306, 2}_2 ∨ -b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ p_612 ∨ -b^{306, 3}_2 c b^{306, 2}_2 ∨ -b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ p_612 ∨ -b^{306, 3}_1 c b^{306, 2}_2 ∨ -b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ p_612 ∨ b^{306, 3}_0 c in DIMACS: 23588 -23589 23590 612 -23591 0 23588 -23589 23590 612 -23592 0 23588 -23589 23590 612 23593 0 c 1-1 --> 0 c (-b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ b^{306, 2}_0 ∧ -p_612) -> (-b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ -b^{306, 3}_0) c in CNF: c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ p_612 ∨ -b^{306, 3}_2 c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ p_612 ∨ -b^{306, 3}_1 c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ p_612 ∨ -b^{306, 3}_0 c in DIMACS: 23588 23589 -23590 612 -23591 0 23588 23589 -23590 612 -23592 0 23588 23589 -23590 612 -23593 0 c 0-1 --> -1 c (-b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ -b^{306, 2}_0 ∧ -p_612) -> ( b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ b^{306, 3}_0) c in CNF: c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ p_612 ∨ b^{306, 3}_2 c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ p_612 ∨ -b^{306, 3}_1 c b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ p_612 ∨ b^{306, 3}_0 c in DIMACS: 23588 23589 23590 612 23591 0 23588 23589 23590 612 -23592 0 23588 23589 23590 612 23593 0 c -1-1 --> -2 c ( b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ b^{306, 2}_0 ∧ -p_612) -> ( b^{306, 3}_2 ∧ b^{306, 3}_1 ∧ -b^{306, 3}_0) c in CNF: c -b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ p_612 ∨ b^{306, 3}_2 c -b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ p_612 ∨ b^{306, 3}_1 c -b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ p_612 ∨ -b^{306, 3}_0 c in DIMACS: -23588 23589 -23590 612 23591 0 -23588 23589 -23590 612 23592 0 -23588 23589 -23590 612 -23593 0 c -2-1 --> break c ( b^{306, 2}_2 ∧ b^{306, 2}_1 ∧ -b^{306, 2}_0 ∧ -p_612) -> break c in CNF: c -b^{306, 2}_2 ∨ -b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ p_612 ∨ break c in DIMACS: -23588 -23589 23590 612 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{306, 2}_2 ∧ -b^{306, 2}_1 ∧ -b^{306, 2}_0 ∧ true) c in CNF: c -b^{306, 2}_2 ∨ b^{306, 2}_1 ∨ b^{306, 2}_0 ∨ false c in DIMACS: -23588 23589 23590 0 c 3 does not represent an automaton state. c -(-b^{306, 2}_2 ∧ b^{306, 2}_1 ∧ b^{306, 2}_0 ∧ true) c in CNF: c b^{306, 2}_2 ∨ -b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ false c in DIMACS: 23588 -23589 -23590 0 c -3 does not represent an automaton state. c -( b^{306, 2}_2 ∧ b^{306, 2}_1 ∧ b^{306, 2}_0 ∧ true) c in CNF: c -b^{306, 2}_2 ∨ -b^{306, 2}_1 ∨ -b^{306, 2}_0 ∨ false c in DIMACS: -23588 -23589 -23590 0 c i = 3 c -2+1 --> -1 c ( b^{306, 3}_2 ∧ b^{306, 3}_1 ∧ -b^{306, 3}_0 ∧ p_918) -> ( b^{306, 4}_2 ∧ -b^{306, 4}_1 ∧ b^{306, 4}_0) c in CNF: c -b^{306, 3}_2 ∨ -b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ -p_918 ∨ b^{306, 4}_2 c -b^{306, 3}_2 ∨ -b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ -p_918 ∨ -b^{306, 4}_1 c -b^{306, 3}_2 ∨ -b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ -p_918 ∨ b^{306, 4}_0 c in DIMACS: -23591 -23592 23593 -918 23594 0 -23591 -23592 23593 -918 -23595 0 -23591 -23592 23593 -918 23596 0 c -1+1 --> 0 c ( b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ b^{306, 3}_0 ∧ p_918) -> (-b^{306, 4}_2 ∧ -b^{306, 4}_1 ∧ -b^{306, 4}_0) c in CNF: c -b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ -p_918 ∨ -b^{306, 4}_2 c -b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ -p_918 ∨ -b^{306, 4}_1 c -b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ -p_918 ∨ -b^{306, 4}_0 c in DIMACS: -23591 23592 -23593 -918 -23594 0 -23591 23592 -23593 -918 -23595 0 -23591 23592 -23593 -918 -23596 0 c 0+1 --> 1 c (-b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ -b^{306, 3}_0 ∧ p_918) -> (-b^{306, 4}_2 ∧ -b^{306, 4}_1 ∧ b^{306, 4}_0) c in CNF: c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ -p_918 ∨ -b^{306, 4}_2 c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ -p_918 ∨ -b^{306, 4}_1 c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ -p_918 ∨ b^{306, 4}_0 c in DIMACS: 23591 23592 23593 -918 -23594 0 23591 23592 23593 -918 -23595 0 23591 23592 23593 -918 23596 0 c 1+1 --> 2 c (-b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ b^{306, 3}_0 ∧ p_918) -> (-b^{306, 4}_2 ∧ b^{306, 4}_1 ∧ -b^{306, 4}_0) c in CNF: c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ -p_918 ∨ -b^{306, 4}_2 c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ -p_918 ∨ b^{306, 4}_1 c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ -p_918 ∨ -b^{306, 4}_0 c in DIMACS: 23591 23592 -23593 -918 -23594 0 23591 23592 -23593 -918 23595 0 23591 23592 -23593 -918 -23596 0 c 2+1 --> break c (-b^{306, 3}_2 ∧ b^{306, 3}_1 ∧ -b^{306, 3}_0 ∧ p_918) -> break c in CNF: c b^{306, 3}_2 ∨ -b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ -p_918 ∨ break c in DIMACS: 23591 -23592 23593 -918 1162 0 c 2-1 --> 1 c (-b^{306, 3}_2 ∧ b^{306, 3}_1 ∧ -b^{306, 3}_0 ∧ -p_918) -> (-b^{306, 4}_2 ∧ -b^{306, 4}_1 ∧ b^{306, 4}_0) c in CNF: c b^{306, 3}_2 ∨ -b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ p_918 ∨ -b^{306, 4}_2 c b^{306, 3}_2 ∨ -b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ p_918 ∨ -b^{306, 4}_1 c b^{306, 3}_2 ∨ -b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ p_918 ∨ b^{306, 4}_0 c in DIMACS: 23591 -23592 23593 918 -23594 0 23591 -23592 23593 918 -23595 0 23591 -23592 23593 918 23596 0 c 1-1 --> 0 c (-b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ b^{306, 3}_0 ∧ -p_918) -> (-b^{306, 4}_2 ∧ -b^{306, 4}_1 ∧ -b^{306, 4}_0) c in CNF: c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ p_918 ∨ -b^{306, 4}_2 c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ p_918 ∨ -b^{306, 4}_1 c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ p_918 ∨ -b^{306, 4}_0 c in DIMACS: 23591 23592 -23593 918 -23594 0 23591 23592 -23593 918 -23595 0 23591 23592 -23593 918 -23596 0 c 0-1 --> -1 c (-b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ -b^{306, 3}_0 ∧ -p_918) -> ( b^{306, 4}_2 ∧ -b^{306, 4}_1 ∧ b^{306, 4}_0) c in CNF: c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ p_918 ∨ b^{306, 4}_2 c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ p_918 ∨ -b^{306, 4}_1 c b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ p_918 ∨ b^{306, 4}_0 c in DIMACS: 23591 23592 23593 918 23594 0 23591 23592 23593 918 -23595 0 23591 23592 23593 918 23596 0 c -1-1 --> -2 c ( b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ b^{306, 3}_0 ∧ -p_918) -> ( b^{306, 4}_2 ∧ b^{306, 4}_1 ∧ -b^{306, 4}_0) c in CNF: c -b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ p_918 ∨ b^{306, 4}_2 c -b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ p_918 ∨ b^{306, 4}_1 c -b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ p_918 ∨ -b^{306, 4}_0 c in DIMACS: -23591 23592 -23593 918 23594 0 -23591 23592 -23593 918 23595 0 -23591 23592 -23593 918 -23596 0 c -2-1 --> break c ( b^{306, 3}_2 ∧ b^{306, 3}_1 ∧ -b^{306, 3}_0 ∧ -p_918) -> break c in CNF: c -b^{306, 3}_2 ∨ -b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ p_918 ∨ break c in DIMACS: -23591 -23592 23593 918 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{306, 3}_2 ∧ -b^{306, 3}_1 ∧ -b^{306, 3}_0 ∧ true) c in CNF: c -b^{306, 3}_2 ∨ b^{306, 3}_1 ∨ b^{306, 3}_0 ∨ false c in DIMACS: -23591 23592 23593 0 c 3 does not represent an automaton state. c -(-b^{306, 3}_2 ∧ b^{306, 3}_1 ∧ b^{306, 3}_0 ∧ true) c in CNF: c b^{306, 3}_2 ∨ -b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ false c in DIMACS: 23591 -23592 -23593 0 c -3 does not represent an automaton state. c -( b^{306, 3}_2 ∧ b^{306, 3}_1 ∧ b^{306, 3}_0 ∧ true) c in CNF: c -b^{306, 3}_2 ∨ -b^{306, 3}_1 ∨ -b^{306, 3}_0 ∨ false c in DIMACS: -23591 -23592 -23593 0 c INIT for k = 307 c -b^{307, 1}_2 c -b^{307, 1}_1 c -b^{307, 1}_0 c in DIMACS: -23597 0 -23598 0 -23599 0 c Transitions for k = 307 c i = 1 c -2+1 --> -1 c ( b^{307, 1}_2 ∧ b^{307, 1}_1 ∧ -b^{307, 1}_0 ∧ p_307) -> ( b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ b^{307, 2}_0) c in CNF: c -b^{307, 1}_2 ∨ -b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ -p_307 ∨ b^{307, 2}_2 c -b^{307, 1}_2 ∨ -b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ -p_307 ∨ -b^{307, 2}_1 c -b^{307, 1}_2 ∨ -b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ -p_307 ∨ b^{307, 2}_0 c in DIMACS: -23597 -23598 23599 -307 23600 0 -23597 -23598 23599 -307 -23601 0 -23597 -23598 23599 -307 23602 0 c -1+1 --> 0 c ( b^{307, 1}_2 ∧ -b^{307, 1}_1 ∧ b^{307, 1}_0 ∧ p_307) -> (-b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ -b^{307, 2}_0) c in CNF: c -b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ -p_307 ∨ -b^{307, 2}_2 c -b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ -p_307 ∨ -b^{307, 2}_1 c -b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ -p_307 ∨ -b^{307, 2}_0 c in DIMACS: -23597 23598 -23599 -307 -23600 0 -23597 23598 -23599 -307 -23601 0 -23597 23598 -23599 -307 -23602 0 c 0+1 --> 1 c (-b^{307, 1}_2 ∧ -b^{307, 1}_1 ∧ -b^{307, 1}_0 ∧ p_307) -> (-b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ b^{307, 2}_0) c in CNF: c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ -p_307 ∨ -b^{307, 2}_2 c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ -p_307 ∨ -b^{307, 2}_1 c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ -p_307 ∨ b^{307, 2}_0 c in DIMACS: 23597 23598 23599 -307 -23600 0 23597 23598 23599 -307 -23601 0 23597 23598 23599 -307 23602 0 c 1+1 --> 2 c (-b^{307, 1}_2 ∧ -b^{307, 1}_1 ∧ b^{307, 1}_0 ∧ p_307) -> (-b^{307, 2}_2 ∧ b^{307, 2}_1 ∧ -b^{307, 2}_0) c in CNF: c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ -p_307 ∨ -b^{307, 2}_2 c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ -p_307 ∨ b^{307, 2}_1 c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ -p_307 ∨ -b^{307, 2}_0 c in DIMACS: 23597 23598 -23599 -307 -23600 0 23597 23598 -23599 -307 23601 0 23597 23598 -23599 -307 -23602 0 c 2+1 --> break c (-b^{307, 1}_2 ∧ b^{307, 1}_1 ∧ -b^{307, 1}_0 ∧ p_307) -> break c in CNF: c b^{307, 1}_2 ∨ -b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ -p_307 ∨ break c in DIMACS: 23597 -23598 23599 -307 1162 0 c 2-1 --> 1 c (-b^{307, 1}_2 ∧ b^{307, 1}_1 ∧ -b^{307, 1}_0 ∧ -p_307) -> (-b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ b^{307, 2}_0) c in CNF: c b^{307, 1}_2 ∨ -b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ p_307 ∨ -b^{307, 2}_2 c b^{307, 1}_2 ∨ -b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ p_307 ∨ -b^{307, 2}_1 c b^{307, 1}_2 ∨ -b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ p_307 ∨ b^{307, 2}_0 c in DIMACS: 23597 -23598 23599 307 -23600 0 23597 -23598 23599 307 -23601 0 23597 -23598 23599 307 23602 0 c 1-1 --> 0 c (-b^{307, 1}_2 ∧ -b^{307, 1}_1 ∧ b^{307, 1}_0 ∧ -p_307) -> (-b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ -b^{307, 2}_0) c in CNF: c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ p_307 ∨ -b^{307, 2}_2 c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ p_307 ∨ -b^{307, 2}_1 c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ p_307 ∨ -b^{307, 2}_0 c in DIMACS: 23597 23598 -23599 307 -23600 0 23597 23598 -23599 307 -23601 0 23597 23598 -23599 307 -23602 0 c 0-1 --> -1 c (-b^{307, 1}_2 ∧ -b^{307, 1}_1 ∧ -b^{307, 1}_0 ∧ -p_307) -> ( b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ b^{307, 2}_0) c in CNF: c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ p_307 ∨ b^{307, 2}_2 c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ p_307 ∨ -b^{307, 2}_1 c b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ p_307 ∨ b^{307, 2}_0 c in DIMACS: 23597 23598 23599 307 23600 0 23597 23598 23599 307 -23601 0 23597 23598 23599 307 23602 0 c -1-1 --> -2 c ( b^{307, 1}_2 ∧ -b^{307, 1}_1 ∧ b^{307, 1}_0 ∧ -p_307) -> ( b^{307, 2}_2 ∧ b^{307, 2}_1 ∧ -b^{307, 2}_0) c in CNF: c -b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ p_307 ∨ b^{307, 2}_2 c -b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ p_307 ∨ b^{307, 2}_1 c -b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ p_307 ∨ -b^{307, 2}_0 c in DIMACS: -23597 23598 -23599 307 23600 0 -23597 23598 -23599 307 23601 0 -23597 23598 -23599 307 -23602 0 c -2-1 --> break c ( b^{307, 1}_2 ∧ b^{307, 1}_1 ∧ -b^{307, 1}_0 ∧ -p_307) -> break c in CNF: c -b^{307, 1}_2 ∨ -b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ p_307 ∨ break c in DIMACS: -23597 -23598 23599 307 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{307, 1}_2 ∧ -b^{307, 1}_1 ∧ -b^{307, 1}_0 ∧ true) c in CNF: c -b^{307, 1}_2 ∨ b^{307, 1}_1 ∨ b^{307, 1}_0 ∨ false c in DIMACS: -23597 23598 23599 0 c 3 does not represent an automaton state. c -(-b^{307, 1}_2 ∧ b^{307, 1}_1 ∧ b^{307, 1}_0 ∧ true) c in CNF: c b^{307, 1}_2 ∨ -b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ false c in DIMACS: 23597 -23598 -23599 0 c -3 does not represent an automaton state. c -( b^{307, 1}_2 ∧ b^{307, 1}_1 ∧ b^{307, 1}_0 ∧ true) c in CNF: c -b^{307, 1}_2 ∨ -b^{307, 1}_1 ∨ -b^{307, 1}_0 ∨ false c in DIMACS: -23597 -23598 -23599 0 c i = 2 c -2+1 --> -1 c ( b^{307, 2}_2 ∧ b^{307, 2}_1 ∧ -b^{307, 2}_0 ∧ p_614) -> ( b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ b^{307, 3}_0) c in CNF: c -b^{307, 2}_2 ∨ -b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ -p_614 ∨ b^{307, 3}_2 c -b^{307, 2}_2 ∨ -b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ -p_614 ∨ -b^{307, 3}_1 c -b^{307, 2}_2 ∨ -b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ -p_614 ∨ b^{307, 3}_0 c in DIMACS: -23600 -23601 23602 -614 23603 0 -23600 -23601 23602 -614 -23604 0 -23600 -23601 23602 -614 23605 0 c -1+1 --> 0 c ( b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ b^{307, 2}_0 ∧ p_614) -> (-b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ -b^{307, 3}_0) c in CNF: c -b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ -p_614 ∨ -b^{307, 3}_2 c -b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ -p_614 ∨ -b^{307, 3}_1 c -b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ -p_614 ∨ -b^{307, 3}_0 c in DIMACS: -23600 23601 -23602 -614 -23603 0 -23600 23601 -23602 -614 -23604 0 -23600 23601 -23602 -614 -23605 0 c 0+1 --> 1 c (-b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ -b^{307, 2}_0 ∧ p_614) -> (-b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ b^{307, 3}_0) c in CNF: c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ -p_614 ∨ -b^{307, 3}_2 c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ -p_614 ∨ -b^{307, 3}_1 c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ -p_614 ∨ b^{307, 3}_0 c in DIMACS: 23600 23601 23602 -614 -23603 0 23600 23601 23602 -614 -23604 0 23600 23601 23602 -614 23605 0 c 1+1 --> 2 c (-b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ b^{307, 2}_0 ∧ p_614) -> (-b^{307, 3}_2 ∧ b^{307, 3}_1 ∧ -b^{307, 3}_0) c in CNF: c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ -p_614 ∨ -b^{307, 3}_2 c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ -p_614 ∨ b^{307, 3}_1 c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ -p_614 ∨ -b^{307, 3}_0 c in DIMACS: 23600 23601 -23602 -614 -23603 0 23600 23601 -23602 -614 23604 0 23600 23601 -23602 -614 -23605 0 c 2+1 --> break c (-b^{307, 2}_2 ∧ b^{307, 2}_1 ∧ -b^{307, 2}_0 ∧ p_614) -> break c in CNF: c b^{307, 2}_2 ∨ -b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ -p_614 ∨ break c in DIMACS: 23600 -23601 23602 -614 1162 0 c 2-1 --> 1 c (-b^{307, 2}_2 ∧ b^{307, 2}_1 ∧ -b^{307, 2}_0 ∧ -p_614) -> (-b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ b^{307, 3}_0) c in CNF: c b^{307, 2}_2 ∨ -b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ p_614 ∨ -b^{307, 3}_2 c b^{307, 2}_2 ∨ -b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ p_614 ∨ -b^{307, 3}_1 c b^{307, 2}_2 ∨ -b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ p_614 ∨ b^{307, 3}_0 c in DIMACS: 23600 -23601 23602 614 -23603 0 23600 -23601 23602 614 -23604 0 23600 -23601 23602 614 23605 0 c 1-1 --> 0 c (-b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ b^{307, 2}_0 ∧ -p_614) -> (-b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ -b^{307, 3}_0) c in CNF: c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ p_614 ∨ -b^{307, 3}_2 c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ p_614 ∨ -b^{307, 3}_1 c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ p_614 ∨ -b^{307, 3}_0 c in DIMACS: 23600 23601 -23602 614 -23603 0 23600 23601 -23602 614 -23604 0 23600 23601 -23602 614 -23605 0 c 0-1 --> -1 c (-b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ -b^{307, 2}_0 ∧ -p_614) -> ( b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ b^{307, 3}_0) c in CNF: c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ p_614 ∨ b^{307, 3}_2 c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ p_614 ∨ -b^{307, 3}_1 c b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ p_614 ∨ b^{307, 3}_0 c in DIMACS: 23600 23601 23602 614 23603 0 23600 23601 23602 614 -23604 0 23600 23601 23602 614 23605 0 c -1-1 --> -2 c ( b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ b^{307, 2}_0 ∧ -p_614) -> ( b^{307, 3}_2 ∧ b^{307, 3}_1 ∧ -b^{307, 3}_0) c in CNF: c -b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ p_614 ∨ b^{307, 3}_2 c -b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ p_614 ∨ b^{307, 3}_1 c -b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ p_614 ∨ -b^{307, 3}_0 c in DIMACS: -23600 23601 -23602 614 23603 0 -23600 23601 -23602 614 23604 0 -23600 23601 -23602 614 -23605 0 c -2-1 --> break c ( b^{307, 2}_2 ∧ b^{307, 2}_1 ∧ -b^{307, 2}_0 ∧ -p_614) -> break c in CNF: c -b^{307, 2}_2 ∨ -b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ p_614 ∨ break c in DIMACS: -23600 -23601 23602 614 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{307, 2}_2 ∧ -b^{307, 2}_1 ∧ -b^{307, 2}_0 ∧ true) c in CNF: c -b^{307, 2}_2 ∨ b^{307, 2}_1 ∨ b^{307, 2}_0 ∨ false c in DIMACS: -23600 23601 23602 0 c 3 does not represent an automaton state. c -(-b^{307, 2}_2 ∧ b^{307, 2}_1 ∧ b^{307, 2}_0 ∧ true) c in CNF: c b^{307, 2}_2 ∨ -b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ false c in DIMACS: 23600 -23601 -23602 0 c -3 does not represent an automaton state. c -( b^{307, 2}_2 ∧ b^{307, 2}_1 ∧ b^{307, 2}_0 ∧ true) c in CNF: c -b^{307, 2}_2 ∨ -b^{307, 2}_1 ∨ -b^{307, 2}_0 ∨ false c in DIMACS: -23600 -23601 -23602 0 c i = 3 c -2+1 --> -1 c ( b^{307, 3}_2 ∧ b^{307, 3}_1 ∧ -b^{307, 3}_0 ∧ p_921) -> ( b^{307, 4}_2 ∧ -b^{307, 4}_1 ∧ b^{307, 4}_0) c in CNF: c -b^{307, 3}_2 ∨ -b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ -p_921 ∨ b^{307, 4}_2 c -b^{307, 3}_2 ∨ -b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ -p_921 ∨ -b^{307, 4}_1 c -b^{307, 3}_2 ∨ -b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ -p_921 ∨ b^{307, 4}_0 c in DIMACS: -23603 -23604 23605 -921 23606 0 -23603 -23604 23605 -921 -23607 0 -23603 -23604 23605 -921 23608 0 c -1+1 --> 0 c ( b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ b^{307, 3}_0 ∧ p_921) -> (-b^{307, 4}_2 ∧ -b^{307, 4}_1 ∧ -b^{307, 4}_0) c in CNF: c -b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ -p_921 ∨ -b^{307, 4}_2 c -b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ -p_921 ∨ -b^{307, 4}_1 c -b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ -p_921 ∨ -b^{307, 4}_0 c in DIMACS: -23603 23604 -23605 -921 -23606 0 -23603 23604 -23605 -921 -23607 0 -23603 23604 -23605 -921 -23608 0 c 0+1 --> 1 c (-b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ -b^{307, 3}_0 ∧ p_921) -> (-b^{307, 4}_2 ∧ -b^{307, 4}_1 ∧ b^{307, 4}_0) c in CNF: c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ -p_921 ∨ -b^{307, 4}_2 c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ -p_921 ∨ -b^{307, 4}_1 c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ -p_921 ∨ b^{307, 4}_0 c in DIMACS: 23603 23604 23605 -921 -23606 0 23603 23604 23605 -921 -23607 0 23603 23604 23605 -921 23608 0 c 1+1 --> 2 c (-b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ b^{307, 3}_0 ∧ p_921) -> (-b^{307, 4}_2 ∧ b^{307, 4}_1 ∧ -b^{307, 4}_0) c in CNF: c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ -p_921 ∨ -b^{307, 4}_2 c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ -p_921 ∨ b^{307, 4}_1 c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ -p_921 ∨ -b^{307, 4}_0 c in DIMACS: 23603 23604 -23605 -921 -23606 0 23603 23604 -23605 -921 23607 0 23603 23604 -23605 -921 -23608 0 c 2+1 --> break c (-b^{307, 3}_2 ∧ b^{307, 3}_1 ∧ -b^{307, 3}_0 ∧ p_921) -> break c in CNF: c b^{307, 3}_2 ∨ -b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ -p_921 ∨ break c in DIMACS: 23603 -23604 23605 -921 1162 0 c 2-1 --> 1 c (-b^{307, 3}_2 ∧ b^{307, 3}_1 ∧ -b^{307, 3}_0 ∧ -p_921) -> (-b^{307, 4}_2 ∧ -b^{307, 4}_1 ∧ b^{307, 4}_0) c in CNF: c b^{307, 3}_2 ∨ -b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ p_921 ∨ -b^{307, 4}_2 c b^{307, 3}_2 ∨ -b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ p_921 ∨ -b^{307, 4}_1 c b^{307, 3}_2 ∨ -b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ p_921 ∨ b^{307, 4}_0 c in DIMACS: 23603 -23604 23605 921 -23606 0 23603 -23604 23605 921 -23607 0 23603 -23604 23605 921 23608 0 c 1-1 --> 0 c (-b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ b^{307, 3}_0 ∧ -p_921) -> (-b^{307, 4}_2 ∧ -b^{307, 4}_1 ∧ -b^{307, 4}_0) c in CNF: c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ p_921 ∨ -b^{307, 4}_2 c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ p_921 ∨ -b^{307, 4}_1 c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ p_921 ∨ -b^{307, 4}_0 c in DIMACS: 23603 23604 -23605 921 -23606 0 23603 23604 -23605 921 -23607 0 23603 23604 -23605 921 -23608 0 c 0-1 --> -1 c (-b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ -b^{307, 3}_0 ∧ -p_921) -> ( b^{307, 4}_2 ∧ -b^{307, 4}_1 ∧ b^{307, 4}_0) c in CNF: c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ p_921 ∨ b^{307, 4}_2 c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ p_921 ∨ -b^{307, 4}_1 c b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ p_921 ∨ b^{307, 4}_0 c in DIMACS: 23603 23604 23605 921 23606 0 23603 23604 23605 921 -23607 0 23603 23604 23605 921 23608 0 c -1-1 --> -2 c ( b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ b^{307, 3}_0 ∧ -p_921) -> ( b^{307, 4}_2 ∧ b^{307, 4}_1 ∧ -b^{307, 4}_0) c in CNF: c -b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ p_921 ∨ b^{307, 4}_2 c -b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ p_921 ∨ b^{307, 4}_1 c -b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ p_921 ∨ -b^{307, 4}_0 c in DIMACS: -23603 23604 -23605 921 23606 0 -23603 23604 -23605 921 23607 0 -23603 23604 -23605 921 -23608 0 c -2-1 --> break c ( b^{307, 3}_2 ∧ b^{307, 3}_1 ∧ -b^{307, 3}_0 ∧ -p_921) -> break c in CNF: c -b^{307, 3}_2 ∨ -b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ p_921 ∨ break c in DIMACS: -23603 -23604 23605 921 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{307, 3}_2 ∧ -b^{307, 3}_1 ∧ -b^{307, 3}_0 ∧ true) c in CNF: c -b^{307, 3}_2 ∨ b^{307, 3}_1 ∨ b^{307, 3}_0 ∨ false c in DIMACS: -23603 23604 23605 0 c 3 does not represent an automaton state. c -(-b^{307, 3}_2 ∧ b^{307, 3}_1 ∧ b^{307, 3}_0 ∧ true) c in CNF: c b^{307, 3}_2 ∨ -b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ false c in DIMACS: 23603 -23604 -23605 0 c -3 does not represent an automaton state. c -( b^{307, 3}_2 ∧ b^{307, 3}_1 ∧ b^{307, 3}_0 ∧ true) c in CNF: c -b^{307, 3}_2 ∨ -b^{307, 3}_1 ∨ -b^{307, 3}_0 ∨ false c in DIMACS: -23603 -23604 -23605 0 c INIT for k = 308 c -b^{308, 1}_2 c -b^{308, 1}_1 c -b^{308, 1}_0 c in DIMACS: -23609 0 -23610 0 -23611 0 c Transitions for k = 308 c i = 1 c -2+1 --> -1 c ( b^{308, 1}_2 ∧ b^{308, 1}_1 ∧ -b^{308, 1}_0 ∧ p_308) -> ( b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ b^{308, 2}_0) c in CNF: c -b^{308, 1}_2 ∨ -b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ -p_308 ∨ b^{308, 2}_2 c -b^{308, 1}_2 ∨ -b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ -p_308 ∨ -b^{308, 2}_1 c -b^{308, 1}_2 ∨ -b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ -p_308 ∨ b^{308, 2}_0 c in DIMACS: -23609 -23610 23611 -308 23612 0 -23609 -23610 23611 -308 -23613 0 -23609 -23610 23611 -308 23614 0 c -1+1 --> 0 c ( b^{308, 1}_2 ∧ -b^{308, 1}_1 ∧ b^{308, 1}_0 ∧ p_308) -> (-b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ -b^{308, 2}_0) c in CNF: c -b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ -p_308 ∨ -b^{308, 2}_2 c -b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ -p_308 ∨ -b^{308, 2}_1 c -b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ -p_308 ∨ -b^{308, 2}_0 c in DIMACS: -23609 23610 -23611 -308 -23612 0 -23609 23610 -23611 -308 -23613 0 -23609 23610 -23611 -308 -23614 0 c 0+1 --> 1 c (-b^{308, 1}_2 ∧ -b^{308, 1}_1 ∧ -b^{308, 1}_0 ∧ p_308) -> (-b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ b^{308, 2}_0) c in CNF: c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ -p_308 ∨ -b^{308, 2}_2 c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ -p_308 ∨ -b^{308, 2}_1 c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ -p_308 ∨ b^{308, 2}_0 c in DIMACS: 23609 23610 23611 -308 -23612 0 23609 23610 23611 -308 -23613 0 23609 23610 23611 -308 23614 0 c 1+1 --> 2 c (-b^{308, 1}_2 ∧ -b^{308, 1}_1 ∧ b^{308, 1}_0 ∧ p_308) -> (-b^{308, 2}_2 ∧ b^{308, 2}_1 ∧ -b^{308, 2}_0) c in CNF: c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ -p_308 ∨ -b^{308, 2}_2 c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ -p_308 ∨ b^{308, 2}_1 c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ -p_308 ∨ -b^{308, 2}_0 c in DIMACS: 23609 23610 -23611 -308 -23612 0 23609 23610 -23611 -308 23613 0 23609 23610 -23611 -308 -23614 0 c 2+1 --> break c (-b^{308, 1}_2 ∧ b^{308, 1}_1 ∧ -b^{308, 1}_0 ∧ p_308) -> break c in CNF: c b^{308, 1}_2 ∨ -b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ -p_308 ∨ break c in DIMACS: 23609 -23610 23611 -308 1162 0 c 2-1 --> 1 c (-b^{308, 1}_2 ∧ b^{308, 1}_1 ∧ -b^{308, 1}_0 ∧ -p_308) -> (-b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ b^{308, 2}_0) c in CNF: c b^{308, 1}_2 ∨ -b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ p_308 ∨ -b^{308, 2}_2 c b^{308, 1}_2 ∨ -b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ p_308 ∨ -b^{308, 2}_1 c b^{308, 1}_2 ∨ -b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ p_308 ∨ b^{308, 2}_0 c in DIMACS: 23609 -23610 23611 308 -23612 0 23609 -23610 23611 308 -23613 0 23609 -23610 23611 308 23614 0 c 1-1 --> 0 c (-b^{308, 1}_2 ∧ -b^{308, 1}_1 ∧ b^{308, 1}_0 ∧ -p_308) -> (-b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ -b^{308, 2}_0) c in CNF: c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ p_308 ∨ -b^{308, 2}_2 c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ p_308 ∨ -b^{308, 2}_1 c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ p_308 ∨ -b^{308, 2}_0 c in DIMACS: 23609 23610 -23611 308 -23612 0 23609 23610 -23611 308 -23613 0 23609 23610 -23611 308 -23614 0 c 0-1 --> -1 c (-b^{308, 1}_2 ∧ -b^{308, 1}_1 ∧ -b^{308, 1}_0 ∧ -p_308) -> ( b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ b^{308, 2}_0) c in CNF: c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ p_308 ∨ b^{308, 2}_2 c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ p_308 ∨ -b^{308, 2}_1 c b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ p_308 ∨ b^{308, 2}_0 c in DIMACS: 23609 23610 23611 308 23612 0 23609 23610 23611 308 -23613 0 23609 23610 23611 308 23614 0 c -1-1 --> -2 c ( b^{308, 1}_2 ∧ -b^{308, 1}_1 ∧ b^{308, 1}_0 ∧ -p_308) -> ( b^{308, 2}_2 ∧ b^{308, 2}_1 ∧ -b^{308, 2}_0) c in CNF: c -b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ p_308 ∨ b^{308, 2}_2 c -b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ p_308 ∨ b^{308, 2}_1 c -b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ p_308 ∨ -b^{308, 2}_0 c in DIMACS: -23609 23610 -23611 308 23612 0 -23609 23610 -23611 308 23613 0 -23609 23610 -23611 308 -23614 0 c -2-1 --> break c ( b^{308, 1}_2 ∧ b^{308, 1}_1 ∧ -b^{308, 1}_0 ∧ -p_308) -> break c in CNF: c -b^{308, 1}_2 ∨ -b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ p_308 ∨ break c in DIMACS: -23609 -23610 23611 308 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{308, 1}_2 ∧ -b^{308, 1}_1 ∧ -b^{308, 1}_0 ∧ true) c in CNF: c -b^{308, 1}_2 ∨ b^{308, 1}_1 ∨ b^{308, 1}_0 ∨ false c in DIMACS: -23609 23610 23611 0 c 3 does not represent an automaton state. c -(-b^{308, 1}_2 ∧ b^{308, 1}_1 ∧ b^{308, 1}_0 ∧ true) c in CNF: c b^{308, 1}_2 ∨ -b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ false c in DIMACS: 23609 -23610 -23611 0 c -3 does not represent an automaton state. c -( b^{308, 1}_2 ∧ b^{308, 1}_1 ∧ b^{308, 1}_0 ∧ true) c in CNF: c -b^{308, 1}_2 ∨ -b^{308, 1}_1 ∨ -b^{308, 1}_0 ∨ false c in DIMACS: -23609 -23610 -23611 0 c i = 2 c -2+1 --> -1 c ( b^{308, 2}_2 ∧ b^{308, 2}_1 ∧ -b^{308, 2}_0 ∧ p_616) -> ( b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ b^{308, 3}_0) c in CNF: c -b^{308, 2}_2 ∨ -b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ -p_616 ∨ b^{308, 3}_2 c -b^{308, 2}_2 ∨ -b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ -p_616 ∨ -b^{308, 3}_1 c -b^{308, 2}_2 ∨ -b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ -p_616 ∨ b^{308, 3}_0 c in DIMACS: -23612 -23613 23614 -616 23615 0 -23612 -23613 23614 -616 -23616 0 -23612 -23613 23614 -616 23617 0 c -1+1 --> 0 c ( b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ b^{308, 2}_0 ∧ p_616) -> (-b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ -b^{308, 3}_0) c in CNF: c -b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ -p_616 ∨ -b^{308, 3}_2 c -b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ -p_616 ∨ -b^{308, 3}_1 c -b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ -p_616 ∨ -b^{308, 3}_0 c in DIMACS: -23612 23613 -23614 -616 -23615 0 -23612 23613 -23614 -616 -23616 0 -23612 23613 -23614 -616 -23617 0 c 0+1 --> 1 c (-b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ -b^{308, 2}_0 ∧ p_616) -> (-b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ b^{308, 3}_0) c in CNF: c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ -p_616 ∨ -b^{308, 3}_2 c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ -p_616 ∨ -b^{308, 3}_1 c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ -p_616 ∨ b^{308, 3}_0 c in DIMACS: 23612 23613 23614 -616 -23615 0 23612 23613 23614 -616 -23616 0 23612 23613 23614 -616 23617 0 c 1+1 --> 2 c (-b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ b^{308, 2}_0 ∧ p_616) -> (-b^{308, 3}_2 ∧ b^{308, 3}_1 ∧ -b^{308, 3}_0) c in CNF: c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ -p_616 ∨ -b^{308, 3}_2 c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ -p_616 ∨ b^{308, 3}_1 c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ -p_616 ∨ -b^{308, 3}_0 c in DIMACS: 23612 23613 -23614 -616 -23615 0 23612 23613 -23614 -616 23616 0 23612 23613 -23614 -616 -23617 0 c 2+1 --> break c (-b^{308, 2}_2 ∧ b^{308, 2}_1 ∧ -b^{308, 2}_0 ∧ p_616) -> break c in CNF: c b^{308, 2}_2 ∨ -b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ -p_616 ∨ break c in DIMACS: 23612 -23613 23614 -616 1162 0 c 2-1 --> 1 c (-b^{308, 2}_2 ∧ b^{308, 2}_1 ∧ -b^{308, 2}_0 ∧ -p_616) -> (-b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ b^{308, 3}_0) c in CNF: c b^{308, 2}_2 ∨ -b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ p_616 ∨ -b^{308, 3}_2 c b^{308, 2}_2 ∨ -b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ p_616 ∨ -b^{308, 3}_1 c b^{308, 2}_2 ∨ -b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ p_616 ∨ b^{308, 3}_0 c in DIMACS: 23612 -23613 23614 616 -23615 0 23612 -23613 23614 616 -23616 0 23612 -23613 23614 616 23617 0 c 1-1 --> 0 c (-b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ b^{308, 2}_0 ∧ -p_616) -> (-b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ -b^{308, 3}_0) c in CNF: c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ p_616 ∨ -b^{308, 3}_2 c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ p_616 ∨ -b^{308, 3}_1 c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ p_616 ∨ -b^{308, 3}_0 c in DIMACS: 23612 23613 -23614 616 -23615 0 23612 23613 -23614 616 -23616 0 23612 23613 -23614 616 -23617 0 c 0-1 --> -1 c (-b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ -b^{308, 2}_0 ∧ -p_616) -> ( b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ b^{308, 3}_0) c in CNF: c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ p_616 ∨ b^{308, 3}_2 c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ p_616 ∨ -b^{308, 3}_1 c b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ p_616 ∨ b^{308, 3}_0 c in DIMACS: 23612 23613 23614 616 23615 0 23612 23613 23614 616 -23616 0 23612 23613 23614 616 23617 0 c -1-1 --> -2 c ( b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ b^{308, 2}_0 ∧ -p_616) -> ( b^{308, 3}_2 ∧ b^{308, 3}_1 ∧ -b^{308, 3}_0) c in CNF: c -b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ p_616 ∨ b^{308, 3}_2 c -b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ p_616 ∨ b^{308, 3}_1 c -b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ p_616 ∨ -b^{308, 3}_0 c in DIMACS: -23612 23613 -23614 616 23615 0 -23612 23613 -23614 616 23616 0 -23612 23613 -23614 616 -23617 0 c -2-1 --> break c ( b^{308, 2}_2 ∧ b^{308, 2}_1 ∧ -b^{308, 2}_0 ∧ -p_616) -> break c in CNF: c -b^{308, 2}_2 ∨ -b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ p_616 ∨ break c in DIMACS: -23612 -23613 23614 616 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{308, 2}_2 ∧ -b^{308, 2}_1 ∧ -b^{308, 2}_0 ∧ true) c in CNF: c -b^{308, 2}_2 ∨ b^{308, 2}_1 ∨ b^{308, 2}_0 ∨ false c in DIMACS: -23612 23613 23614 0 c 3 does not represent an automaton state. c -(-b^{308, 2}_2 ∧ b^{308, 2}_1 ∧ b^{308, 2}_0 ∧ true) c in CNF: c b^{308, 2}_2 ∨ -b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ false c in DIMACS: 23612 -23613 -23614 0 c -3 does not represent an automaton state. c -( b^{308, 2}_2 ∧ b^{308, 2}_1 ∧ b^{308, 2}_0 ∧ true) c in CNF: c -b^{308, 2}_2 ∨ -b^{308, 2}_1 ∨ -b^{308, 2}_0 ∨ false c in DIMACS: -23612 -23613 -23614 0 c i = 3 c -2+1 --> -1 c ( b^{308, 3}_2 ∧ b^{308, 3}_1 ∧ -b^{308, 3}_0 ∧ p_924) -> ( b^{308, 4}_2 ∧ -b^{308, 4}_1 ∧ b^{308, 4}_0) c in CNF: c -b^{308, 3}_2 ∨ -b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ -p_924 ∨ b^{308, 4}_2 c -b^{308, 3}_2 ∨ -b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ -p_924 ∨ -b^{308, 4}_1 c -b^{308, 3}_2 ∨ -b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ -p_924 ∨ b^{308, 4}_0 c in DIMACS: -23615 -23616 23617 -924 23618 0 -23615 -23616 23617 -924 -23619 0 -23615 -23616 23617 -924 23620 0 c -1+1 --> 0 c ( b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ b^{308, 3}_0 ∧ p_924) -> (-b^{308, 4}_2 ∧ -b^{308, 4}_1 ∧ -b^{308, 4}_0) c in CNF: c -b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ -p_924 ∨ -b^{308, 4}_2 c -b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ -p_924 ∨ -b^{308, 4}_1 c -b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ -p_924 ∨ -b^{308, 4}_0 c in DIMACS: -23615 23616 -23617 -924 -23618 0 -23615 23616 -23617 -924 -23619 0 -23615 23616 -23617 -924 -23620 0 c 0+1 --> 1 c (-b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ -b^{308, 3}_0 ∧ p_924) -> (-b^{308, 4}_2 ∧ -b^{308, 4}_1 ∧ b^{308, 4}_0) c in CNF: c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ -p_924 ∨ -b^{308, 4}_2 c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ -p_924 ∨ -b^{308, 4}_1 c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ -p_924 ∨ b^{308, 4}_0 c in DIMACS: 23615 23616 23617 -924 -23618 0 23615 23616 23617 -924 -23619 0 23615 23616 23617 -924 23620 0 c 1+1 --> 2 c (-b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ b^{308, 3}_0 ∧ p_924) -> (-b^{308, 4}_2 ∧ b^{308, 4}_1 ∧ -b^{308, 4}_0) c in CNF: c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ -p_924 ∨ -b^{308, 4}_2 c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ -p_924 ∨ b^{308, 4}_1 c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ -p_924 ∨ -b^{308, 4}_0 c in DIMACS: 23615 23616 -23617 -924 -23618 0 23615 23616 -23617 -924 23619 0 23615 23616 -23617 -924 -23620 0 c 2+1 --> break c (-b^{308, 3}_2 ∧ b^{308, 3}_1 ∧ -b^{308, 3}_0 ∧ p_924) -> break c in CNF: c b^{308, 3}_2 ∨ -b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ -p_924 ∨ break c in DIMACS: 23615 -23616 23617 -924 1162 0 c 2-1 --> 1 c (-b^{308, 3}_2 ∧ b^{308, 3}_1 ∧ -b^{308, 3}_0 ∧ -p_924) -> (-b^{308, 4}_2 ∧ -b^{308, 4}_1 ∧ b^{308, 4}_0) c in CNF: c b^{308, 3}_2 ∨ -b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ p_924 ∨ -b^{308, 4}_2 c b^{308, 3}_2 ∨ -b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ p_924 ∨ -b^{308, 4}_1 c b^{308, 3}_2 ∨ -b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ p_924 ∨ b^{308, 4}_0 c in DIMACS: 23615 -23616 23617 924 -23618 0 23615 -23616 23617 924 -23619 0 23615 -23616 23617 924 23620 0 c 1-1 --> 0 c (-b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ b^{308, 3}_0 ∧ -p_924) -> (-b^{308, 4}_2 ∧ -b^{308, 4}_1 ∧ -b^{308, 4}_0) c in CNF: c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ p_924 ∨ -b^{308, 4}_2 c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ p_924 ∨ -b^{308, 4}_1 c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ p_924 ∨ -b^{308, 4}_0 c in DIMACS: 23615 23616 -23617 924 -23618 0 23615 23616 -23617 924 -23619 0 23615 23616 -23617 924 -23620 0 c 0-1 --> -1 c (-b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ -b^{308, 3}_0 ∧ -p_924) -> ( b^{308, 4}_2 ∧ -b^{308, 4}_1 ∧ b^{308, 4}_0) c in CNF: c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ p_924 ∨ b^{308, 4}_2 c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ p_924 ∨ -b^{308, 4}_1 c b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ p_924 ∨ b^{308, 4}_0 c in DIMACS: 23615 23616 23617 924 23618 0 23615 23616 23617 924 -23619 0 23615 23616 23617 924 23620 0 c -1-1 --> -2 c ( b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ b^{308, 3}_0 ∧ -p_924) -> ( b^{308, 4}_2 ∧ b^{308, 4}_1 ∧ -b^{308, 4}_0) c in CNF: c -b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ p_924 ∨ b^{308, 4}_2 c -b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ p_924 ∨ b^{308, 4}_1 c -b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ p_924 ∨ -b^{308, 4}_0 c in DIMACS: -23615 23616 -23617 924 23618 0 -23615 23616 -23617 924 23619 0 -23615 23616 -23617 924 -23620 0 c -2-1 --> break c ( b^{308, 3}_2 ∧ b^{308, 3}_1 ∧ -b^{308, 3}_0 ∧ -p_924) -> break c in CNF: c -b^{308, 3}_2 ∨ -b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ p_924 ∨ break c in DIMACS: -23615 -23616 23617 924 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{308, 3}_2 ∧ -b^{308, 3}_1 ∧ -b^{308, 3}_0 ∧ true) c in CNF: c -b^{308, 3}_2 ∨ b^{308, 3}_1 ∨ b^{308, 3}_0 ∨ false c in DIMACS: -23615 23616 23617 0 c 3 does not represent an automaton state. c -(-b^{308, 3}_2 ∧ b^{308, 3}_1 ∧ b^{308, 3}_0 ∧ true) c in CNF: c b^{308, 3}_2 ∨ -b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ false c in DIMACS: 23615 -23616 -23617 0 c -3 does not represent an automaton state. c -( b^{308, 3}_2 ∧ b^{308, 3}_1 ∧ b^{308, 3}_0 ∧ true) c in CNF: c -b^{308, 3}_2 ∨ -b^{308, 3}_1 ∨ -b^{308, 3}_0 ∨ false c in DIMACS: -23615 -23616 -23617 0 c INIT for k = 309 c -b^{309, 1}_2 c -b^{309, 1}_1 c -b^{309, 1}_0 c in DIMACS: -23621 0 -23622 0 -23623 0 c Transitions for k = 309 c i = 1 c -2+1 --> -1 c ( b^{309, 1}_2 ∧ b^{309, 1}_1 ∧ -b^{309, 1}_0 ∧ p_309) -> ( b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ b^{309, 2}_0) c in CNF: c -b^{309, 1}_2 ∨ -b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ -p_309 ∨ b^{309, 2}_2 c -b^{309, 1}_2 ∨ -b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ -p_309 ∨ -b^{309, 2}_1 c -b^{309, 1}_2 ∨ -b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ -p_309 ∨ b^{309, 2}_0 c in DIMACS: -23621 -23622 23623 -309 23624 0 -23621 -23622 23623 -309 -23625 0 -23621 -23622 23623 -309 23626 0 c -1+1 --> 0 c ( b^{309, 1}_2 ∧ -b^{309, 1}_1 ∧ b^{309, 1}_0 ∧ p_309) -> (-b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ -b^{309, 2}_0) c in CNF: c -b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ -p_309 ∨ -b^{309, 2}_2 c -b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ -p_309 ∨ -b^{309, 2}_1 c -b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ -p_309 ∨ -b^{309, 2}_0 c in DIMACS: -23621 23622 -23623 -309 -23624 0 -23621 23622 -23623 -309 -23625 0 -23621 23622 -23623 -309 -23626 0 c 0+1 --> 1 c (-b^{309, 1}_2 ∧ -b^{309, 1}_1 ∧ -b^{309, 1}_0 ∧ p_309) -> (-b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ b^{309, 2}_0) c in CNF: c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ -p_309 ∨ -b^{309, 2}_2 c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ -p_309 ∨ -b^{309, 2}_1 c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ -p_309 ∨ b^{309, 2}_0 c in DIMACS: 23621 23622 23623 -309 -23624 0 23621 23622 23623 -309 -23625 0 23621 23622 23623 -309 23626 0 c 1+1 --> 2 c (-b^{309, 1}_2 ∧ -b^{309, 1}_1 ∧ b^{309, 1}_0 ∧ p_309) -> (-b^{309, 2}_2 ∧ b^{309, 2}_1 ∧ -b^{309, 2}_0) c in CNF: c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ -p_309 ∨ -b^{309, 2}_2 c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ -p_309 ∨ b^{309, 2}_1 c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ -p_309 ∨ -b^{309, 2}_0 c in DIMACS: 23621 23622 -23623 -309 -23624 0 23621 23622 -23623 -309 23625 0 23621 23622 -23623 -309 -23626 0 c 2+1 --> break c (-b^{309, 1}_2 ∧ b^{309, 1}_1 ∧ -b^{309, 1}_0 ∧ p_309) -> break c in CNF: c b^{309, 1}_2 ∨ -b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ -p_309 ∨ break c in DIMACS: 23621 -23622 23623 -309 1162 0 c 2-1 --> 1 c (-b^{309, 1}_2 ∧ b^{309, 1}_1 ∧ -b^{309, 1}_0 ∧ -p_309) -> (-b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ b^{309, 2}_0) c in CNF: c b^{309, 1}_2 ∨ -b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ p_309 ∨ -b^{309, 2}_2 c b^{309, 1}_2 ∨ -b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ p_309 ∨ -b^{309, 2}_1 c b^{309, 1}_2 ∨ -b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ p_309 ∨ b^{309, 2}_0 c in DIMACS: 23621 -23622 23623 309 -23624 0 23621 -23622 23623 309 -23625 0 23621 -23622 23623 309 23626 0 c 1-1 --> 0 c (-b^{309, 1}_2 ∧ -b^{309, 1}_1 ∧ b^{309, 1}_0 ∧ -p_309) -> (-b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ -b^{309, 2}_0) c in CNF: c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ p_309 ∨ -b^{309, 2}_2 c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ p_309 ∨ -b^{309, 2}_1 c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ p_309 ∨ -b^{309, 2}_0 c in DIMACS: 23621 23622 -23623 309 -23624 0 23621 23622 -23623 309 -23625 0 23621 23622 -23623 309 -23626 0 c 0-1 --> -1 c (-b^{309, 1}_2 ∧ -b^{309, 1}_1 ∧ -b^{309, 1}_0 ∧ -p_309) -> ( b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ b^{309, 2}_0) c in CNF: c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ p_309 ∨ b^{309, 2}_2 c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ p_309 ∨ -b^{309, 2}_1 c b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ p_309 ∨ b^{309, 2}_0 c in DIMACS: 23621 23622 23623 309 23624 0 23621 23622 23623 309 -23625 0 23621 23622 23623 309 23626 0 c -1-1 --> -2 c ( b^{309, 1}_2 ∧ -b^{309, 1}_1 ∧ b^{309, 1}_0 ∧ -p_309) -> ( b^{309, 2}_2 ∧ b^{309, 2}_1 ∧ -b^{309, 2}_0) c in CNF: c -b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ p_309 ∨ b^{309, 2}_2 c -b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ p_309 ∨ b^{309, 2}_1 c -b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ p_309 ∨ -b^{309, 2}_0 c in DIMACS: -23621 23622 -23623 309 23624 0 -23621 23622 -23623 309 23625 0 -23621 23622 -23623 309 -23626 0 c -2-1 --> break c ( b^{309, 1}_2 ∧ b^{309, 1}_1 ∧ -b^{309, 1}_0 ∧ -p_309) -> break c in CNF: c -b^{309, 1}_2 ∨ -b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ p_309 ∨ break c in DIMACS: -23621 -23622 23623 309 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{309, 1}_2 ∧ -b^{309, 1}_1 ∧ -b^{309, 1}_0 ∧ true) c in CNF: c -b^{309, 1}_2 ∨ b^{309, 1}_1 ∨ b^{309, 1}_0 ∨ false c in DIMACS: -23621 23622 23623 0 c 3 does not represent an automaton state. c -(-b^{309, 1}_2 ∧ b^{309, 1}_1 ∧ b^{309, 1}_0 ∧ true) c in CNF: c b^{309, 1}_2 ∨ -b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ false c in DIMACS: 23621 -23622 -23623 0 c -3 does not represent an automaton state. c -( b^{309, 1}_2 ∧ b^{309, 1}_1 ∧ b^{309, 1}_0 ∧ true) c in CNF: c -b^{309, 1}_2 ∨ -b^{309, 1}_1 ∨ -b^{309, 1}_0 ∨ false c in DIMACS: -23621 -23622 -23623 0 c i = 2 c -2+1 --> -1 c ( b^{309, 2}_2 ∧ b^{309, 2}_1 ∧ -b^{309, 2}_0 ∧ p_618) -> ( b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ b^{309, 3}_0) c in CNF: c -b^{309, 2}_2 ∨ -b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ -p_618 ∨ b^{309, 3}_2 c -b^{309, 2}_2 ∨ -b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ -p_618 ∨ -b^{309, 3}_1 c -b^{309, 2}_2 ∨ -b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ -p_618 ∨ b^{309, 3}_0 c in DIMACS: -23624 -23625 23626 -618 23627 0 -23624 -23625 23626 -618 -23628 0 -23624 -23625 23626 -618 23629 0 c -1+1 --> 0 c ( b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ b^{309, 2}_0 ∧ p_618) -> (-b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ -b^{309, 3}_0) c in CNF: c -b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ -p_618 ∨ -b^{309, 3}_2 c -b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ -p_618 ∨ -b^{309, 3}_1 c -b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ -p_618 ∨ -b^{309, 3}_0 c in DIMACS: -23624 23625 -23626 -618 -23627 0 -23624 23625 -23626 -618 -23628 0 -23624 23625 -23626 -618 -23629 0 c 0+1 --> 1 c (-b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ -b^{309, 2}_0 ∧ p_618) -> (-b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ b^{309, 3}_0) c in CNF: c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ -p_618 ∨ -b^{309, 3}_2 c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ -p_618 ∨ -b^{309, 3}_1 c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ -p_618 ∨ b^{309, 3}_0 c in DIMACS: 23624 23625 23626 -618 -23627 0 23624 23625 23626 -618 -23628 0 23624 23625 23626 -618 23629 0 c 1+1 --> 2 c (-b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ b^{309, 2}_0 ∧ p_618) -> (-b^{309, 3}_2 ∧ b^{309, 3}_1 ∧ -b^{309, 3}_0) c in CNF: c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ -p_618 ∨ -b^{309, 3}_2 c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ -p_618 ∨ b^{309, 3}_1 c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ -p_618 ∨ -b^{309, 3}_0 c in DIMACS: 23624 23625 -23626 -618 -23627 0 23624 23625 -23626 -618 23628 0 23624 23625 -23626 -618 -23629 0 c 2+1 --> break c (-b^{309, 2}_2 ∧ b^{309, 2}_1 ∧ -b^{309, 2}_0 ∧ p_618) -> break c in CNF: c b^{309, 2}_2 ∨ -b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ -p_618 ∨ break c in DIMACS: 23624 -23625 23626 -618 1162 0 c 2-1 --> 1 c (-b^{309, 2}_2 ∧ b^{309, 2}_1 ∧ -b^{309, 2}_0 ∧ -p_618) -> (-b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ b^{309, 3}_0) c in CNF: c b^{309, 2}_2 ∨ -b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ p_618 ∨ -b^{309, 3}_2 c b^{309, 2}_2 ∨ -b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ p_618 ∨ -b^{309, 3}_1 c b^{309, 2}_2 ∨ -b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ p_618 ∨ b^{309, 3}_0 c in DIMACS: 23624 -23625 23626 618 -23627 0 23624 -23625 23626 618 -23628 0 23624 -23625 23626 618 23629 0 c 1-1 --> 0 c (-b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ b^{309, 2}_0 ∧ -p_618) -> (-b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ -b^{309, 3}_0) c in CNF: c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ p_618 ∨ -b^{309, 3}_2 c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ p_618 ∨ -b^{309, 3}_1 c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ p_618 ∨ -b^{309, 3}_0 c in DIMACS: 23624 23625 -23626 618 -23627 0 23624 23625 -23626 618 -23628 0 23624 23625 -23626 618 -23629 0 c 0-1 --> -1 c (-b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ -b^{309, 2}_0 ∧ -p_618) -> ( b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ b^{309, 3}_0) c in CNF: c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ p_618 ∨ b^{309, 3}_2 c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ p_618 ∨ -b^{309, 3}_1 c b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ p_618 ∨ b^{309, 3}_0 c in DIMACS: 23624 23625 23626 618 23627 0 23624 23625 23626 618 -23628 0 23624 23625 23626 618 23629 0 c -1-1 --> -2 c ( b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ b^{309, 2}_0 ∧ -p_618) -> ( b^{309, 3}_2 ∧ b^{309, 3}_1 ∧ -b^{309, 3}_0) c in CNF: c -b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ p_618 ∨ b^{309, 3}_2 c -b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ p_618 ∨ b^{309, 3}_1 c -b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ p_618 ∨ -b^{309, 3}_0 c in DIMACS: -23624 23625 -23626 618 23627 0 -23624 23625 -23626 618 23628 0 -23624 23625 -23626 618 -23629 0 c -2-1 --> break c ( b^{309, 2}_2 ∧ b^{309, 2}_1 ∧ -b^{309, 2}_0 ∧ -p_618) -> break c in CNF: c -b^{309, 2}_2 ∨ -b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ p_618 ∨ break c in DIMACS: -23624 -23625 23626 618 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{309, 2}_2 ∧ -b^{309, 2}_1 ∧ -b^{309, 2}_0 ∧ true) c in CNF: c -b^{309, 2}_2 ∨ b^{309, 2}_1 ∨ b^{309, 2}_0 ∨ false c in DIMACS: -23624 23625 23626 0 c 3 does not represent an automaton state. c -(-b^{309, 2}_2 ∧ b^{309, 2}_1 ∧ b^{309, 2}_0 ∧ true) c in CNF: c b^{309, 2}_2 ∨ -b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ false c in DIMACS: 23624 -23625 -23626 0 c -3 does not represent an automaton state. c -( b^{309, 2}_2 ∧ b^{309, 2}_1 ∧ b^{309, 2}_0 ∧ true) c in CNF: c -b^{309, 2}_2 ∨ -b^{309, 2}_1 ∨ -b^{309, 2}_0 ∨ false c in DIMACS: -23624 -23625 -23626 0 c i = 3 c -2+1 --> -1 c ( b^{309, 3}_2 ∧ b^{309, 3}_1 ∧ -b^{309, 3}_0 ∧ p_927) -> ( b^{309, 4}_2 ∧ -b^{309, 4}_1 ∧ b^{309, 4}_0) c in CNF: c -b^{309, 3}_2 ∨ -b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ -p_927 ∨ b^{309, 4}_2 c -b^{309, 3}_2 ∨ -b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ -p_927 ∨ -b^{309, 4}_1 c -b^{309, 3}_2 ∨ -b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ -p_927 ∨ b^{309, 4}_0 c in DIMACS: -23627 -23628 23629 -927 23630 0 -23627 -23628 23629 -927 -23631 0 -23627 -23628 23629 -927 23632 0 c -1+1 --> 0 c ( b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ b^{309, 3}_0 ∧ p_927) -> (-b^{309, 4}_2 ∧ -b^{309, 4}_1 ∧ -b^{309, 4}_0) c in CNF: c -b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ -p_927 ∨ -b^{309, 4}_2 c -b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ -p_927 ∨ -b^{309, 4}_1 c -b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ -p_927 ∨ -b^{309, 4}_0 c in DIMACS: -23627 23628 -23629 -927 -23630 0 -23627 23628 -23629 -927 -23631 0 -23627 23628 -23629 -927 -23632 0 c 0+1 --> 1 c (-b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ -b^{309, 3}_0 ∧ p_927) -> (-b^{309, 4}_2 ∧ -b^{309, 4}_1 ∧ b^{309, 4}_0) c in CNF: c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ -p_927 ∨ -b^{309, 4}_2 c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ -p_927 ∨ -b^{309, 4}_1 c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ -p_927 ∨ b^{309, 4}_0 c in DIMACS: 23627 23628 23629 -927 -23630 0 23627 23628 23629 -927 -23631 0 23627 23628 23629 -927 23632 0 c 1+1 --> 2 c (-b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ b^{309, 3}_0 ∧ p_927) -> (-b^{309, 4}_2 ∧ b^{309, 4}_1 ∧ -b^{309, 4}_0) c in CNF: c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ -p_927 ∨ -b^{309, 4}_2 c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ -p_927 ∨ b^{309, 4}_1 c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ -p_927 ∨ -b^{309, 4}_0 c in DIMACS: 23627 23628 -23629 -927 -23630 0 23627 23628 -23629 -927 23631 0 23627 23628 -23629 -927 -23632 0 c 2+1 --> break c (-b^{309, 3}_2 ∧ b^{309, 3}_1 ∧ -b^{309, 3}_0 ∧ p_927) -> break c in CNF: c b^{309, 3}_2 ∨ -b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ -p_927 ∨ break c in DIMACS: 23627 -23628 23629 -927 1162 0 c 2-1 --> 1 c (-b^{309, 3}_2 ∧ b^{309, 3}_1 ∧ -b^{309, 3}_0 ∧ -p_927) -> (-b^{309, 4}_2 ∧ -b^{309, 4}_1 ∧ b^{309, 4}_0) c in CNF: c b^{309, 3}_2 ∨ -b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ p_927 ∨ -b^{309, 4}_2 c b^{309, 3}_2 ∨ -b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ p_927 ∨ -b^{309, 4}_1 c b^{309, 3}_2 ∨ -b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ p_927 ∨ b^{309, 4}_0 c in DIMACS: 23627 -23628 23629 927 -23630 0 23627 -23628 23629 927 -23631 0 23627 -23628 23629 927 23632 0 c 1-1 --> 0 c (-b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ b^{309, 3}_0 ∧ -p_927) -> (-b^{309, 4}_2 ∧ -b^{309, 4}_1 ∧ -b^{309, 4}_0) c in CNF: c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ p_927 ∨ -b^{309, 4}_2 c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ p_927 ∨ -b^{309, 4}_1 c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ p_927 ∨ -b^{309, 4}_0 c in DIMACS: 23627 23628 -23629 927 -23630 0 23627 23628 -23629 927 -23631 0 23627 23628 -23629 927 -23632 0 c 0-1 --> -1 c (-b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ -b^{309, 3}_0 ∧ -p_927) -> ( b^{309, 4}_2 ∧ -b^{309, 4}_1 ∧ b^{309, 4}_0) c in CNF: c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ p_927 ∨ b^{309, 4}_2 c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ p_927 ∨ -b^{309, 4}_1 c b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ p_927 ∨ b^{309, 4}_0 c in DIMACS: 23627 23628 23629 927 23630 0 23627 23628 23629 927 -23631 0 23627 23628 23629 927 23632 0 c -1-1 --> -2 c ( b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ b^{309, 3}_0 ∧ -p_927) -> ( b^{309, 4}_2 ∧ b^{309, 4}_1 ∧ -b^{309, 4}_0) c in CNF: c -b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ p_927 ∨ b^{309, 4}_2 c -b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ p_927 ∨ b^{309, 4}_1 c -b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ p_927 ∨ -b^{309, 4}_0 c in DIMACS: -23627 23628 -23629 927 23630 0 -23627 23628 -23629 927 23631 0 -23627 23628 -23629 927 -23632 0 c -2-1 --> break c ( b^{309, 3}_2 ∧ b^{309, 3}_1 ∧ -b^{309, 3}_0 ∧ -p_927) -> break c in CNF: c -b^{309, 3}_2 ∨ -b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ p_927 ∨ break c in DIMACS: -23627 -23628 23629 927 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{309, 3}_2 ∧ -b^{309, 3}_1 ∧ -b^{309, 3}_0 ∧ true) c in CNF: c -b^{309, 3}_2 ∨ b^{309, 3}_1 ∨ b^{309, 3}_0 ∨ false c in DIMACS: -23627 23628 23629 0 c 3 does not represent an automaton state. c -(-b^{309, 3}_2 ∧ b^{309, 3}_1 ∧ b^{309, 3}_0 ∧ true) c in CNF: c b^{309, 3}_2 ∨ -b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ false c in DIMACS: 23627 -23628 -23629 0 c -3 does not represent an automaton state. c -( b^{309, 3}_2 ∧ b^{309, 3}_1 ∧ b^{309, 3}_0 ∧ true) c in CNF: c -b^{309, 3}_2 ∨ -b^{309, 3}_1 ∨ -b^{309, 3}_0 ∨ false c in DIMACS: -23627 -23628 -23629 0 c INIT for k = 310 c -b^{310, 1}_2 c -b^{310, 1}_1 c -b^{310, 1}_0 c in DIMACS: -23633 0 -23634 0 -23635 0 c Transitions for k = 310 c i = 1 c -2+1 --> -1 c ( b^{310, 1}_2 ∧ b^{310, 1}_1 ∧ -b^{310, 1}_0 ∧ p_310) -> ( b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ b^{310, 2}_0) c in CNF: c -b^{310, 1}_2 ∨ -b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ -p_310 ∨ b^{310, 2}_2 c -b^{310, 1}_2 ∨ -b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ -p_310 ∨ -b^{310, 2}_1 c -b^{310, 1}_2 ∨ -b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ -p_310 ∨ b^{310, 2}_0 c in DIMACS: -23633 -23634 23635 -310 23636 0 -23633 -23634 23635 -310 -23637 0 -23633 -23634 23635 -310 23638 0 c -1+1 --> 0 c ( b^{310, 1}_2 ∧ -b^{310, 1}_1 ∧ b^{310, 1}_0 ∧ p_310) -> (-b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ -b^{310, 2}_0) c in CNF: c -b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ -p_310 ∨ -b^{310, 2}_2 c -b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ -p_310 ∨ -b^{310, 2}_1 c -b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ -p_310 ∨ -b^{310, 2}_0 c in DIMACS: -23633 23634 -23635 -310 -23636 0 -23633 23634 -23635 -310 -23637 0 -23633 23634 -23635 -310 -23638 0 c 0+1 --> 1 c (-b^{310, 1}_2 ∧ -b^{310, 1}_1 ∧ -b^{310, 1}_0 ∧ p_310) -> (-b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ b^{310, 2}_0) c in CNF: c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ -p_310 ∨ -b^{310, 2}_2 c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ -p_310 ∨ -b^{310, 2}_1 c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ -p_310 ∨ b^{310, 2}_0 c in DIMACS: 23633 23634 23635 -310 -23636 0 23633 23634 23635 -310 -23637 0 23633 23634 23635 -310 23638 0 c 1+1 --> 2 c (-b^{310, 1}_2 ∧ -b^{310, 1}_1 ∧ b^{310, 1}_0 ∧ p_310) -> (-b^{310, 2}_2 ∧ b^{310, 2}_1 ∧ -b^{310, 2}_0) c in CNF: c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ -p_310 ∨ -b^{310, 2}_2 c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ -p_310 ∨ b^{310, 2}_1 c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ -p_310 ∨ -b^{310, 2}_0 c in DIMACS: 23633 23634 -23635 -310 -23636 0 23633 23634 -23635 -310 23637 0 23633 23634 -23635 -310 -23638 0 c 2+1 --> break c (-b^{310, 1}_2 ∧ b^{310, 1}_1 ∧ -b^{310, 1}_0 ∧ p_310) -> break c in CNF: c b^{310, 1}_2 ∨ -b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ -p_310 ∨ break c in DIMACS: 23633 -23634 23635 -310 1162 0 c 2-1 --> 1 c (-b^{310, 1}_2 ∧ b^{310, 1}_1 ∧ -b^{310, 1}_0 ∧ -p_310) -> (-b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ b^{310, 2}_0) c in CNF: c b^{310, 1}_2 ∨ -b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ p_310 ∨ -b^{310, 2}_2 c b^{310, 1}_2 ∨ -b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ p_310 ∨ -b^{310, 2}_1 c b^{310, 1}_2 ∨ -b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ p_310 ∨ b^{310, 2}_0 c in DIMACS: 23633 -23634 23635 310 -23636 0 23633 -23634 23635 310 -23637 0 23633 -23634 23635 310 23638 0 c 1-1 --> 0 c (-b^{310, 1}_2 ∧ -b^{310, 1}_1 ∧ b^{310, 1}_0 ∧ -p_310) -> (-b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ -b^{310, 2}_0) c in CNF: c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ p_310 ∨ -b^{310, 2}_2 c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ p_310 ∨ -b^{310, 2}_1 c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ p_310 ∨ -b^{310, 2}_0 c in DIMACS: 23633 23634 -23635 310 -23636 0 23633 23634 -23635 310 -23637 0 23633 23634 -23635 310 -23638 0 c 0-1 --> -1 c (-b^{310, 1}_2 ∧ -b^{310, 1}_1 ∧ -b^{310, 1}_0 ∧ -p_310) -> ( b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ b^{310, 2}_0) c in CNF: c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ p_310 ∨ b^{310, 2}_2 c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ p_310 ∨ -b^{310, 2}_1 c b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ p_310 ∨ b^{310, 2}_0 c in DIMACS: 23633 23634 23635 310 23636 0 23633 23634 23635 310 -23637 0 23633 23634 23635 310 23638 0 c -1-1 --> -2 c ( b^{310, 1}_2 ∧ -b^{310, 1}_1 ∧ b^{310, 1}_0 ∧ -p_310) -> ( b^{310, 2}_2 ∧ b^{310, 2}_1 ∧ -b^{310, 2}_0) c in CNF: c -b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ p_310 ∨ b^{310, 2}_2 c -b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ p_310 ∨ b^{310, 2}_1 c -b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ p_310 ∨ -b^{310, 2}_0 c in DIMACS: -23633 23634 -23635 310 23636 0 -23633 23634 -23635 310 23637 0 -23633 23634 -23635 310 -23638 0 c -2-1 --> break c ( b^{310, 1}_2 ∧ b^{310, 1}_1 ∧ -b^{310, 1}_0 ∧ -p_310) -> break c in CNF: c -b^{310, 1}_2 ∨ -b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ p_310 ∨ break c in DIMACS: -23633 -23634 23635 310 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{310, 1}_2 ∧ -b^{310, 1}_1 ∧ -b^{310, 1}_0 ∧ true) c in CNF: c -b^{310, 1}_2 ∨ b^{310, 1}_1 ∨ b^{310, 1}_0 ∨ false c in DIMACS: -23633 23634 23635 0 c 3 does not represent an automaton state. c -(-b^{310, 1}_2 ∧ b^{310, 1}_1 ∧ b^{310, 1}_0 ∧ true) c in CNF: c b^{310, 1}_2 ∨ -b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ false c in DIMACS: 23633 -23634 -23635 0 c -3 does not represent an automaton state. c -( b^{310, 1}_2 ∧ b^{310, 1}_1 ∧ b^{310, 1}_0 ∧ true) c in CNF: c -b^{310, 1}_2 ∨ -b^{310, 1}_1 ∨ -b^{310, 1}_0 ∨ false c in DIMACS: -23633 -23634 -23635 0 c i = 2 c -2+1 --> -1 c ( b^{310, 2}_2 ∧ b^{310, 2}_1 ∧ -b^{310, 2}_0 ∧ p_620) -> ( b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ b^{310, 3}_0) c in CNF: c -b^{310, 2}_2 ∨ -b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ -p_620 ∨ b^{310, 3}_2 c -b^{310, 2}_2 ∨ -b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ -p_620 ∨ -b^{310, 3}_1 c -b^{310, 2}_2 ∨ -b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ -p_620 ∨ b^{310, 3}_0 c in DIMACS: -23636 -23637 23638 -620 23639 0 -23636 -23637 23638 -620 -23640 0 -23636 -23637 23638 -620 23641 0 c -1+1 --> 0 c ( b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ b^{310, 2}_0 ∧ p_620) -> (-b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ -b^{310, 3}_0) c in CNF: c -b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ -p_620 ∨ -b^{310, 3}_2 c -b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ -p_620 ∨ -b^{310, 3}_1 c -b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ -p_620 ∨ -b^{310, 3}_0 c in DIMACS: -23636 23637 -23638 -620 -23639 0 -23636 23637 -23638 -620 -23640 0 -23636 23637 -23638 -620 -23641 0 c 0+1 --> 1 c (-b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ -b^{310, 2}_0 ∧ p_620) -> (-b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ b^{310, 3}_0) c in CNF: c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ -p_620 ∨ -b^{310, 3}_2 c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ -p_620 ∨ -b^{310, 3}_1 c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ -p_620 ∨ b^{310, 3}_0 c in DIMACS: 23636 23637 23638 -620 -23639 0 23636 23637 23638 -620 -23640 0 23636 23637 23638 -620 23641 0 c 1+1 --> 2 c (-b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ b^{310, 2}_0 ∧ p_620) -> (-b^{310, 3}_2 ∧ b^{310, 3}_1 ∧ -b^{310, 3}_0) c in CNF: c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ -p_620 ∨ -b^{310, 3}_2 c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ -p_620 ∨ b^{310, 3}_1 c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ -p_620 ∨ -b^{310, 3}_0 c in DIMACS: 23636 23637 -23638 -620 -23639 0 23636 23637 -23638 -620 23640 0 23636 23637 -23638 -620 -23641 0 c 2+1 --> break c (-b^{310, 2}_2 ∧ b^{310, 2}_1 ∧ -b^{310, 2}_0 ∧ p_620) -> break c in CNF: c b^{310, 2}_2 ∨ -b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ -p_620 ∨ break c in DIMACS: 23636 -23637 23638 -620 1162 0 c 2-1 --> 1 c (-b^{310, 2}_2 ∧ b^{310, 2}_1 ∧ -b^{310, 2}_0 ∧ -p_620) -> (-b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ b^{310, 3}_0) c in CNF: c b^{310, 2}_2 ∨ -b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ p_620 ∨ -b^{310, 3}_2 c b^{310, 2}_2 ∨ -b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ p_620 ∨ -b^{310, 3}_1 c b^{310, 2}_2 ∨ -b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ p_620 ∨ b^{310, 3}_0 c in DIMACS: 23636 -23637 23638 620 -23639 0 23636 -23637 23638 620 -23640 0 23636 -23637 23638 620 23641 0 c 1-1 --> 0 c (-b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ b^{310, 2}_0 ∧ -p_620) -> (-b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ -b^{310, 3}_0) c in CNF: c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ p_620 ∨ -b^{310, 3}_2 c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ p_620 ∨ -b^{310, 3}_1 c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ p_620 ∨ -b^{310, 3}_0 c in DIMACS: 23636 23637 -23638 620 -23639 0 23636 23637 -23638 620 -23640 0 23636 23637 -23638 620 -23641 0 c 0-1 --> -1 c (-b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ -b^{310, 2}_0 ∧ -p_620) -> ( b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ b^{310, 3}_0) c in CNF: c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ p_620 ∨ b^{310, 3}_2 c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ p_620 ∨ -b^{310, 3}_1 c b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ p_620 ∨ b^{310, 3}_0 c in DIMACS: 23636 23637 23638 620 23639 0 23636 23637 23638 620 -23640 0 23636 23637 23638 620 23641 0 c -1-1 --> -2 c ( b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ b^{310, 2}_0 ∧ -p_620) -> ( b^{310, 3}_2 ∧ b^{310, 3}_1 ∧ -b^{310, 3}_0) c in CNF: c -b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ p_620 ∨ b^{310, 3}_2 c -b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ p_620 ∨ b^{310, 3}_1 c -b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ p_620 ∨ -b^{310, 3}_0 c in DIMACS: -23636 23637 -23638 620 23639 0 -23636 23637 -23638 620 23640 0 -23636 23637 -23638 620 -23641 0 c -2-1 --> break c ( b^{310, 2}_2 ∧ b^{310, 2}_1 ∧ -b^{310, 2}_0 ∧ -p_620) -> break c in CNF: c -b^{310, 2}_2 ∨ -b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ p_620 ∨ break c in DIMACS: -23636 -23637 23638 620 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{310, 2}_2 ∧ -b^{310, 2}_1 ∧ -b^{310, 2}_0 ∧ true) c in CNF: c -b^{310, 2}_2 ∨ b^{310, 2}_1 ∨ b^{310, 2}_0 ∨ false c in DIMACS: -23636 23637 23638 0 c 3 does not represent an automaton state. c -(-b^{310, 2}_2 ∧ b^{310, 2}_1 ∧ b^{310, 2}_0 ∧ true) c in CNF: c b^{310, 2}_2 ∨ -b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ false c in DIMACS: 23636 -23637 -23638 0 c -3 does not represent an automaton state. c -( b^{310, 2}_2 ∧ b^{310, 2}_1 ∧ b^{310, 2}_0 ∧ true) c in CNF: c -b^{310, 2}_2 ∨ -b^{310, 2}_1 ∨ -b^{310, 2}_0 ∨ false c in DIMACS: -23636 -23637 -23638 0 c i = 3 c -2+1 --> -1 c ( b^{310, 3}_2 ∧ b^{310, 3}_1 ∧ -b^{310, 3}_0 ∧ p_930) -> ( b^{310, 4}_2 ∧ -b^{310, 4}_1 ∧ b^{310, 4}_0) c in CNF: c -b^{310, 3}_2 ∨ -b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ -p_930 ∨ b^{310, 4}_2 c -b^{310, 3}_2 ∨ -b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ -p_930 ∨ -b^{310, 4}_1 c -b^{310, 3}_2 ∨ -b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ -p_930 ∨ b^{310, 4}_0 c in DIMACS: -23639 -23640 23641 -930 23642 0 -23639 -23640 23641 -930 -23643 0 -23639 -23640 23641 -930 23644 0 c -1+1 --> 0 c ( b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ b^{310, 3}_0 ∧ p_930) -> (-b^{310, 4}_2 ∧ -b^{310, 4}_1 ∧ -b^{310, 4}_0) c in CNF: c -b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ -p_930 ∨ -b^{310, 4}_2 c -b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ -p_930 ∨ -b^{310, 4}_1 c -b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ -p_930 ∨ -b^{310, 4}_0 c in DIMACS: -23639 23640 -23641 -930 -23642 0 -23639 23640 -23641 -930 -23643 0 -23639 23640 -23641 -930 -23644 0 c 0+1 --> 1 c (-b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ -b^{310, 3}_0 ∧ p_930) -> (-b^{310, 4}_2 ∧ -b^{310, 4}_1 ∧ b^{310, 4}_0) c in CNF: c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ -p_930 ∨ -b^{310, 4}_2 c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ -p_930 ∨ -b^{310, 4}_1 c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ -p_930 ∨ b^{310, 4}_0 c in DIMACS: 23639 23640 23641 -930 -23642 0 23639 23640 23641 -930 -23643 0 23639 23640 23641 -930 23644 0 c 1+1 --> 2 c (-b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ b^{310, 3}_0 ∧ p_930) -> (-b^{310, 4}_2 ∧ b^{310, 4}_1 ∧ -b^{310, 4}_0) c in CNF: c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ -p_930 ∨ -b^{310, 4}_2 c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ -p_930 ∨ b^{310, 4}_1 c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ -p_930 ∨ -b^{310, 4}_0 c in DIMACS: 23639 23640 -23641 -930 -23642 0 23639 23640 -23641 -930 23643 0 23639 23640 -23641 -930 -23644 0 c 2+1 --> break c (-b^{310, 3}_2 ∧ b^{310, 3}_1 ∧ -b^{310, 3}_0 ∧ p_930) -> break c in CNF: c b^{310, 3}_2 ∨ -b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ -p_930 ∨ break c in DIMACS: 23639 -23640 23641 -930 1162 0 c 2-1 --> 1 c (-b^{310, 3}_2 ∧ b^{310, 3}_1 ∧ -b^{310, 3}_0 ∧ -p_930) -> (-b^{310, 4}_2 ∧ -b^{310, 4}_1 ∧ b^{310, 4}_0) c in CNF: c b^{310, 3}_2 ∨ -b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ p_930 ∨ -b^{310, 4}_2 c b^{310, 3}_2 ∨ -b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ p_930 ∨ -b^{310, 4}_1 c b^{310, 3}_2 ∨ -b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ p_930 ∨ b^{310, 4}_0 c in DIMACS: 23639 -23640 23641 930 -23642 0 23639 -23640 23641 930 -23643 0 23639 -23640 23641 930 23644 0 c 1-1 --> 0 c (-b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ b^{310, 3}_0 ∧ -p_930) -> (-b^{310, 4}_2 ∧ -b^{310, 4}_1 ∧ -b^{310, 4}_0) c in CNF: c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ p_930 ∨ -b^{310, 4}_2 c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ p_930 ∨ -b^{310, 4}_1 c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ p_930 ∨ -b^{310, 4}_0 c in DIMACS: 23639 23640 -23641 930 -23642 0 23639 23640 -23641 930 -23643 0 23639 23640 -23641 930 -23644 0 c 0-1 --> -1 c (-b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ -b^{310, 3}_0 ∧ -p_930) -> ( b^{310, 4}_2 ∧ -b^{310, 4}_1 ∧ b^{310, 4}_0) c in CNF: c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ p_930 ∨ b^{310, 4}_2 c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ p_930 ∨ -b^{310, 4}_1 c b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ p_930 ∨ b^{310, 4}_0 c in DIMACS: 23639 23640 23641 930 23642 0 23639 23640 23641 930 -23643 0 23639 23640 23641 930 23644 0 c -1-1 --> -2 c ( b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ b^{310, 3}_0 ∧ -p_930) -> ( b^{310, 4}_2 ∧ b^{310, 4}_1 ∧ -b^{310, 4}_0) c in CNF: c -b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ p_930 ∨ b^{310, 4}_2 c -b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ p_930 ∨ b^{310, 4}_1 c -b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ p_930 ∨ -b^{310, 4}_0 c in DIMACS: -23639 23640 -23641 930 23642 0 -23639 23640 -23641 930 23643 0 -23639 23640 -23641 930 -23644 0 c -2-1 --> break c ( b^{310, 3}_2 ∧ b^{310, 3}_1 ∧ -b^{310, 3}_0 ∧ -p_930) -> break c in CNF: c -b^{310, 3}_2 ∨ -b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ p_930 ∨ break c in DIMACS: -23639 -23640 23641 930 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{310, 3}_2 ∧ -b^{310, 3}_1 ∧ -b^{310, 3}_0 ∧ true) c in CNF: c -b^{310, 3}_2 ∨ b^{310, 3}_1 ∨ b^{310, 3}_0 ∨ false c in DIMACS: -23639 23640 23641 0 c 3 does not represent an automaton state. c -(-b^{310, 3}_2 ∧ b^{310, 3}_1 ∧ b^{310, 3}_0 ∧ true) c in CNF: c b^{310, 3}_2 ∨ -b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ false c in DIMACS: 23639 -23640 -23641 0 c -3 does not represent an automaton state. c -( b^{310, 3}_2 ∧ b^{310, 3}_1 ∧ b^{310, 3}_0 ∧ true) c in CNF: c -b^{310, 3}_2 ∨ -b^{310, 3}_1 ∨ -b^{310, 3}_0 ∨ false c in DIMACS: -23639 -23640 -23641 0 c INIT for k = 311 c -b^{311, 1}_2 c -b^{311, 1}_1 c -b^{311, 1}_0 c in DIMACS: -23645 0 -23646 0 -23647 0 c Transitions for k = 311 c i = 1 c -2+1 --> -1 c ( b^{311, 1}_2 ∧ b^{311, 1}_1 ∧ -b^{311, 1}_0 ∧ p_311) -> ( b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ b^{311, 2}_0) c in CNF: c -b^{311, 1}_2 ∨ -b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ -p_311 ∨ b^{311, 2}_2 c -b^{311, 1}_2 ∨ -b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ -p_311 ∨ -b^{311, 2}_1 c -b^{311, 1}_2 ∨ -b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ -p_311 ∨ b^{311, 2}_0 c in DIMACS: -23645 -23646 23647 -311 23648 0 -23645 -23646 23647 -311 -23649 0 -23645 -23646 23647 -311 23650 0 c -1+1 --> 0 c ( b^{311, 1}_2 ∧ -b^{311, 1}_1 ∧ b^{311, 1}_0 ∧ p_311) -> (-b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ -b^{311, 2}_0) c in CNF: c -b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ -p_311 ∨ -b^{311, 2}_2 c -b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ -p_311 ∨ -b^{311, 2}_1 c -b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ -p_311 ∨ -b^{311, 2}_0 c in DIMACS: -23645 23646 -23647 -311 -23648 0 -23645 23646 -23647 -311 -23649 0 -23645 23646 -23647 -311 -23650 0 c 0+1 --> 1 c (-b^{311, 1}_2 ∧ -b^{311, 1}_1 ∧ -b^{311, 1}_0 ∧ p_311) -> (-b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ b^{311, 2}_0) c in CNF: c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ -p_311 ∨ -b^{311, 2}_2 c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ -p_311 ∨ -b^{311, 2}_1 c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ -p_311 ∨ b^{311, 2}_0 c in DIMACS: 23645 23646 23647 -311 -23648 0 23645 23646 23647 -311 -23649 0 23645 23646 23647 -311 23650 0 c 1+1 --> 2 c (-b^{311, 1}_2 ∧ -b^{311, 1}_1 ∧ b^{311, 1}_0 ∧ p_311) -> (-b^{311, 2}_2 ∧ b^{311, 2}_1 ∧ -b^{311, 2}_0) c in CNF: c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ -p_311 ∨ -b^{311, 2}_2 c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ -p_311 ∨ b^{311, 2}_1 c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ -p_311 ∨ -b^{311, 2}_0 c in DIMACS: 23645 23646 -23647 -311 -23648 0 23645 23646 -23647 -311 23649 0 23645 23646 -23647 -311 -23650 0 c 2+1 --> break c (-b^{311, 1}_2 ∧ b^{311, 1}_1 ∧ -b^{311, 1}_0 ∧ p_311) -> break c in CNF: c b^{311, 1}_2 ∨ -b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ -p_311 ∨ break c in DIMACS: 23645 -23646 23647 -311 1162 0 c 2-1 --> 1 c (-b^{311, 1}_2 ∧ b^{311, 1}_1 ∧ -b^{311, 1}_0 ∧ -p_311) -> (-b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ b^{311, 2}_0) c in CNF: c b^{311, 1}_2 ∨ -b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ p_311 ∨ -b^{311, 2}_2 c b^{311, 1}_2 ∨ -b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ p_311 ∨ -b^{311, 2}_1 c b^{311, 1}_2 ∨ -b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ p_311 ∨ b^{311, 2}_0 c in DIMACS: 23645 -23646 23647 311 -23648 0 23645 -23646 23647 311 -23649 0 23645 -23646 23647 311 23650 0 c 1-1 --> 0 c (-b^{311, 1}_2 ∧ -b^{311, 1}_1 ∧ b^{311, 1}_0 ∧ -p_311) -> (-b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ -b^{311, 2}_0) c in CNF: c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ p_311 ∨ -b^{311, 2}_2 c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ p_311 ∨ -b^{311, 2}_1 c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ p_311 ∨ -b^{311, 2}_0 c in DIMACS: 23645 23646 -23647 311 -23648 0 23645 23646 -23647 311 -23649 0 23645 23646 -23647 311 -23650 0 c 0-1 --> -1 c (-b^{311, 1}_2 ∧ -b^{311, 1}_1 ∧ -b^{311, 1}_0 ∧ -p_311) -> ( b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ b^{311, 2}_0) c in CNF: c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ p_311 ∨ b^{311, 2}_2 c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ p_311 ∨ -b^{311, 2}_1 c b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ p_311 ∨ b^{311, 2}_0 c in DIMACS: 23645 23646 23647 311 23648 0 23645 23646 23647 311 -23649 0 23645 23646 23647 311 23650 0 c -1-1 --> -2 c ( b^{311, 1}_2 ∧ -b^{311, 1}_1 ∧ b^{311, 1}_0 ∧ -p_311) -> ( b^{311, 2}_2 ∧ b^{311, 2}_1 ∧ -b^{311, 2}_0) c in CNF: c -b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ p_311 ∨ b^{311, 2}_2 c -b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ p_311 ∨ b^{311, 2}_1 c -b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ p_311 ∨ -b^{311, 2}_0 c in DIMACS: -23645 23646 -23647 311 23648 0 -23645 23646 -23647 311 23649 0 -23645 23646 -23647 311 -23650 0 c -2-1 --> break c ( b^{311, 1}_2 ∧ b^{311, 1}_1 ∧ -b^{311, 1}_0 ∧ -p_311) -> break c in CNF: c -b^{311, 1}_2 ∨ -b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ p_311 ∨ break c in DIMACS: -23645 -23646 23647 311 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{311, 1}_2 ∧ -b^{311, 1}_1 ∧ -b^{311, 1}_0 ∧ true) c in CNF: c -b^{311, 1}_2 ∨ b^{311, 1}_1 ∨ b^{311, 1}_0 ∨ false c in DIMACS: -23645 23646 23647 0 c 3 does not represent an automaton state. c -(-b^{311, 1}_2 ∧ b^{311, 1}_1 ∧ b^{311, 1}_0 ∧ true) c in CNF: c b^{311, 1}_2 ∨ -b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ false c in DIMACS: 23645 -23646 -23647 0 c -3 does not represent an automaton state. c -( b^{311, 1}_2 ∧ b^{311, 1}_1 ∧ b^{311, 1}_0 ∧ true) c in CNF: c -b^{311, 1}_2 ∨ -b^{311, 1}_1 ∨ -b^{311, 1}_0 ∨ false c in DIMACS: -23645 -23646 -23647 0 c i = 2 c -2+1 --> -1 c ( b^{311, 2}_2 ∧ b^{311, 2}_1 ∧ -b^{311, 2}_0 ∧ p_622) -> ( b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ b^{311, 3}_0) c in CNF: c -b^{311, 2}_2 ∨ -b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ -p_622 ∨ b^{311, 3}_2 c -b^{311, 2}_2 ∨ -b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ -p_622 ∨ -b^{311, 3}_1 c -b^{311, 2}_2 ∨ -b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ -p_622 ∨ b^{311, 3}_0 c in DIMACS: -23648 -23649 23650 -622 23651 0 -23648 -23649 23650 -622 -23652 0 -23648 -23649 23650 -622 23653 0 c -1+1 --> 0 c ( b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ b^{311, 2}_0 ∧ p_622) -> (-b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ -b^{311, 3}_0) c in CNF: c -b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ -p_622 ∨ -b^{311, 3}_2 c -b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ -p_622 ∨ -b^{311, 3}_1 c -b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ -p_622 ∨ -b^{311, 3}_0 c in DIMACS: -23648 23649 -23650 -622 -23651 0 -23648 23649 -23650 -622 -23652 0 -23648 23649 -23650 -622 -23653 0 c 0+1 --> 1 c (-b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ -b^{311, 2}_0 ∧ p_622) -> (-b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ b^{311, 3}_0) c in CNF: c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ -p_622 ∨ -b^{311, 3}_2 c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ -p_622 ∨ -b^{311, 3}_1 c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ -p_622 ∨ b^{311, 3}_0 c in DIMACS: 23648 23649 23650 -622 -23651 0 23648 23649 23650 -622 -23652 0 23648 23649 23650 -622 23653 0 c 1+1 --> 2 c (-b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ b^{311, 2}_0 ∧ p_622) -> (-b^{311, 3}_2 ∧ b^{311, 3}_1 ∧ -b^{311, 3}_0) c in CNF: c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ -p_622 ∨ -b^{311, 3}_2 c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ -p_622 ∨ b^{311, 3}_1 c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ -p_622 ∨ -b^{311, 3}_0 c in DIMACS: 23648 23649 -23650 -622 -23651 0 23648 23649 -23650 -622 23652 0 23648 23649 -23650 -622 -23653 0 c 2+1 --> break c (-b^{311, 2}_2 ∧ b^{311, 2}_1 ∧ -b^{311, 2}_0 ∧ p_622) -> break c in CNF: c b^{311, 2}_2 ∨ -b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ -p_622 ∨ break c in DIMACS: 23648 -23649 23650 -622 1162 0 c 2-1 --> 1 c (-b^{311, 2}_2 ∧ b^{311, 2}_1 ∧ -b^{311, 2}_0 ∧ -p_622) -> (-b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ b^{311, 3}_0) c in CNF: c b^{311, 2}_2 ∨ -b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ p_622 ∨ -b^{311, 3}_2 c b^{311, 2}_2 ∨ -b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ p_622 ∨ -b^{311, 3}_1 c b^{311, 2}_2 ∨ -b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ p_622 ∨ b^{311, 3}_0 c in DIMACS: 23648 -23649 23650 622 -23651 0 23648 -23649 23650 622 -23652 0 23648 -23649 23650 622 23653 0 c 1-1 --> 0 c (-b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ b^{311, 2}_0 ∧ -p_622) -> (-b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ -b^{311, 3}_0) c in CNF: c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ p_622 ∨ -b^{311, 3}_2 c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ p_622 ∨ -b^{311, 3}_1 c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ p_622 ∨ -b^{311, 3}_0 c in DIMACS: 23648 23649 -23650 622 -23651 0 23648 23649 -23650 622 -23652 0 23648 23649 -23650 622 -23653 0 c 0-1 --> -1 c (-b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ -b^{311, 2}_0 ∧ -p_622) -> ( b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ b^{311, 3}_0) c in CNF: c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ p_622 ∨ b^{311, 3}_2 c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ p_622 ∨ -b^{311, 3}_1 c b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ p_622 ∨ b^{311, 3}_0 c in DIMACS: 23648 23649 23650 622 23651 0 23648 23649 23650 622 -23652 0 23648 23649 23650 622 23653 0 c -1-1 --> -2 c ( b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ b^{311, 2}_0 ∧ -p_622) -> ( b^{311, 3}_2 ∧ b^{311, 3}_1 ∧ -b^{311, 3}_0) c in CNF: c -b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ p_622 ∨ b^{311, 3}_2 c -b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ p_622 ∨ b^{311, 3}_1 c -b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ p_622 ∨ -b^{311, 3}_0 c in DIMACS: -23648 23649 -23650 622 23651 0 -23648 23649 -23650 622 23652 0 -23648 23649 -23650 622 -23653 0 c -2-1 --> break c ( b^{311, 2}_2 ∧ b^{311, 2}_1 ∧ -b^{311, 2}_0 ∧ -p_622) -> break c in CNF: c -b^{311, 2}_2 ∨ -b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ p_622 ∨ break c in DIMACS: -23648 -23649 23650 622 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{311, 2}_2 ∧ -b^{311, 2}_1 ∧ -b^{311, 2}_0 ∧ true) c in CNF: c -b^{311, 2}_2 ∨ b^{311, 2}_1 ∨ b^{311, 2}_0 ∨ false c in DIMACS: -23648 23649 23650 0 c 3 does not represent an automaton state. c -(-b^{311, 2}_2 ∧ b^{311, 2}_1 ∧ b^{311, 2}_0 ∧ true) c in CNF: c b^{311, 2}_2 ∨ -b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ false c in DIMACS: 23648 -23649 -23650 0 c -3 does not represent an automaton state. c -( b^{311, 2}_2 ∧ b^{311, 2}_1 ∧ b^{311, 2}_0 ∧ true) c in CNF: c -b^{311, 2}_2 ∨ -b^{311, 2}_1 ∨ -b^{311, 2}_0 ∨ false c in DIMACS: -23648 -23649 -23650 0 c i = 3 c -2+1 --> -1 c ( b^{311, 3}_2 ∧ b^{311, 3}_1 ∧ -b^{311, 3}_0 ∧ p_933) -> ( b^{311, 4}_2 ∧ -b^{311, 4}_1 ∧ b^{311, 4}_0) c in CNF: c -b^{311, 3}_2 ∨ -b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ -p_933 ∨ b^{311, 4}_2 c -b^{311, 3}_2 ∨ -b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ -p_933 ∨ -b^{311, 4}_1 c -b^{311, 3}_2 ∨ -b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ -p_933 ∨ b^{311, 4}_0 c in DIMACS: -23651 -23652 23653 -933 23654 0 -23651 -23652 23653 -933 -23655 0 -23651 -23652 23653 -933 23656 0 c -1+1 --> 0 c ( b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ b^{311, 3}_0 ∧ p_933) -> (-b^{311, 4}_2 ∧ -b^{311, 4}_1 ∧ -b^{311, 4}_0) c in CNF: c -b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ -p_933 ∨ -b^{311, 4}_2 c -b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ -p_933 ∨ -b^{311, 4}_1 c -b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ -p_933 ∨ -b^{311, 4}_0 c in DIMACS: -23651 23652 -23653 -933 -23654 0 -23651 23652 -23653 -933 -23655 0 -23651 23652 -23653 -933 -23656 0 c 0+1 --> 1 c (-b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ -b^{311, 3}_0 ∧ p_933) -> (-b^{311, 4}_2 ∧ -b^{311, 4}_1 ∧ b^{311, 4}_0) c in CNF: c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ -p_933 ∨ -b^{311, 4}_2 c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ -p_933 ∨ -b^{311, 4}_1 c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ -p_933 ∨ b^{311, 4}_0 c in DIMACS: 23651 23652 23653 -933 -23654 0 23651 23652 23653 -933 -23655 0 23651 23652 23653 -933 23656 0 c 1+1 --> 2 c (-b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ b^{311, 3}_0 ∧ p_933) -> (-b^{311, 4}_2 ∧ b^{311, 4}_1 ∧ -b^{311, 4}_0) c in CNF: c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ -p_933 ∨ -b^{311, 4}_2 c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ -p_933 ∨ b^{311, 4}_1 c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ -p_933 ∨ -b^{311, 4}_0 c in DIMACS: 23651 23652 -23653 -933 -23654 0 23651 23652 -23653 -933 23655 0 23651 23652 -23653 -933 -23656 0 c 2+1 --> break c (-b^{311, 3}_2 ∧ b^{311, 3}_1 ∧ -b^{311, 3}_0 ∧ p_933) -> break c in CNF: c b^{311, 3}_2 ∨ -b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ -p_933 ∨ break c in DIMACS: 23651 -23652 23653 -933 1162 0 c 2-1 --> 1 c (-b^{311, 3}_2 ∧ b^{311, 3}_1 ∧ -b^{311, 3}_0 ∧ -p_933) -> (-b^{311, 4}_2 ∧ -b^{311, 4}_1 ∧ b^{311, 4}_0) c in CNF: c b^{311, 3}_2 ∨ -b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ p_933 ∨ -b^{311, 4}_2 c b^{311, 3}_2 ∨ -b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ p_933 ∨ -b^{311, 4}_1 c b^{311, 3}_2 ∨ -b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ p_933 ∨ b^{311, 4}_0 c in DIMACS: 23651 -23652 23653 933 -23654 0 23651 -23652 23653 933 -23655 0 23651 -23652 23653 933 23656 0 c 1-1 --> 0 c (-b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ b^{311, 3}_0 ∧ -p_933) -> (-b^{311, 4}_2 ∧ -b^{311, 4}_1 ∧ -b^{311, 4}_0) c in CNF: c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ p_933 ∨ -b^{311, 4}_2 c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ p_933 ∨ -b^{311, 4}_1 c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ p_933 ∨ -b^{311, 4}_0 c in DIMACS: 23651 23652 -23653 933 -23654 0 23651 23652 -23653 933 -23655 0 23651 23652 -23653 933 -23656 0 c 0-1 --> -1 c (-b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ -b^{311, 3}_0 ∧ -p_933) -> ( b^{311, 4}_2 ∧ -b^{311, 4}_1 ∧ b^{311, 4}_0) c in CNF: c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ p_933 ∨ b^{311, 4}_2 c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ p_933 ∨ -b^{311, 4}_1 c b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ p_933 ∨ b^{311, 4}_0 c in DIMACS: 23651 23652 23653 933 23654 0 23651 23652 23653 933 -23655 0 23651 23652 23653 933 23656 0 c -1-1 --> -2 c ( b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ b^{311, 3}_0 ∧ -p_933) -> ( b^{311, 4}_2 ∧ b^{311, 4}_1 ∧ -b^{311, 4}_0) c in CNF: c -b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ p_933 ∨ b^{311, 4}_2 c -b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ p_933 ∨ b^{311, 4}_1 c -b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ p_933 ∨ -b^{311, 4}_0 c in DIMACS: -23651 23652 -23653 933 23654 0 -23651 23652 -23653 933 23655 0 -23651 23652 -23653 933 -23656 0 c -2-1 --> break c ( b^{311, 3}_2 ∧ b^{311, 3}_1 ∧ -b^{311, 3}_0 ∧ -p_933) -> break c in CNF: c -b^{311, 3}_2 ∨ -b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ p_933 ∨ break c in DIMACS: -23651 -23652 23653 933 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{311, 3}_2 ∧ -b^{311, 3}_1 ∧ -b^{311, 3}_0 ∧ true) c in CNF: c -b^{311, 3}_2 ∨ b^{311, 3}_1 ∨ b^{311, 3}_0 ∨ false c in DIMACS: -23651 23652 23653 0 c 3 does not represent an automaton state. c -(-b^{311, 3}_2 ∧ b^{311, 3}_1 ∧ b^{311, 3}_0 ∧ true) c in CNF: c b^{311, 3}_2 ∨ -b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ false c in DIMACS: 23651 -23652 -23653 0 c -3 does not represent an automaton state. c -( b^{311, 3}_2 ∧ b^{311, 3}_1 ∧ b^{311, 3}_0 ∧ true) c in CNF: c -b^{311, 3}_2 ∨ -b^{311, 3}_1 ∨ -b^{311, 3}_0 ∨ false c in DIMACS: -23651 -23652 -23653 0 c INIT for k = 312 c -b^{312, 1}_2 c -b^{312, 1}_1 c -b^{312, 1}_0 c in DIMACS: -23657 0 -23658 0 -23659 0 c Transitions for k = 312 c i = 1 c -2+1 --> -1 c ( b^{312, 1}_2 ∧ b^{312, 1}_1 ∧ -b^{312, 1}_0 ∧ p_312) -> ( b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ b^{312, 2}_0) c in CNF: c -b^{312, 1}_2 ∨ -b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ -p_312 ∨ b^{312, 2}_2 c -b^{312, 1}_2 ∨ -b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ -p_312 ∨ -b^{312, 2}_1 c -b^{312, 1}_2 ∨ -b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ -p_312 ∨ b^{312, 2}_0 c in DIMACS: -23657 -23658 23659 -312 23660 0 -23657 -23658 23659 -312 -23661 0 -23657 -23658 23659 -312 23662 0 c -1+1 --> 0 c ( b^{312, 1}_2 ∧ -b^{312, 1}_1 ∧ b^{312, 1}_0 ∧ p_312) -> (-b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ -b^{312, 2}_0) c in CNF: c -b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ -p_312 ∨ -b^{312, 2}_2 c -b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ -p_312 ∨ -b^{312, 2}_1 c -b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ -p_312 ∨ -b^{312, 2}_0 c in DIMACS: -23657 23658 -23659 -312 -23660 0 -23657 23658 -23659 -312 -23661 0 -23657 23658 -23659 -312 -23662 0 c 0+1 --> 1 c (-b^{312, 1}_2 ∧ -b^{312, 1}_1 ∧ -b^{312, 1}_0 ∧ p_312) -> (-b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ b^{312, 2}_0) c in CNF: c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ -p_312 ∨ -b^{312, 2}_2 c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ -p_312 ∨ -b^{312, 2}_1 c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ -p_312 ∨ b^{312, 2}_0 c in DIMACS: 23657 23658 23659 -312 -23660 0 23657 23658 23659 -312 -23661 0 23657 23658 23659 -312 23662 0 c 1+1 --> 2 c (-b^{312, 1}_2 ∧ -b^{312, 1}_1 ∧ b^{312, 1}_0 ∧ p_312) -> (-b^{312, 2}_2 ∧ b^{312, 2}_1 ∧ -b^{312, 2}_0) c in CNF: c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ -p_312 ∨ -b^{312, 2}_2 c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ -p_312 ∨ b^{312, 2}_1 c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ -p_312 ∨ -b^{312, 2}_0 c in DIMACS: 23657 23658 -23659 -312 -23660 0 23657 23658 -23659 -312 23661 0 23657 23658 -23659 -312 -23662 0 c 2+1 --> break c (-b^{312, 1}_2 ∧ b^{312, 1}_1 ∧ -b^{312, 1}_0 ∧ p_312) -> break c in CNF: c b^{312, 1}_2 ∨ -b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ -p_312 ∨ break c in DIMACS: 23657 -23658 23659 -312 1162 0 c 2-1 --> 1 c (-b^{312, 1}_2 ∧ b^{312, 1}_1 ∧ -b^{312, 1}_0 ∧ -p_312) -> (-b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ b^{312, 2}_0) c in CNF: c b^{312, 1}_2 ∨ -b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ p_312 ∨ -b^{312, 2}_2 c b^{312, 1}_2 ∨ -b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ p_312 ∨ -b^{312, 2}_1 c b^{312, 1}_2 ∨ -b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ p_312 ∨ b^{312, 2}_0 c in DIMACS: 23657 -23658 23659 312 -23660 0 23657 -23658 23659 312 -23661 0 23657 -23658 23659 312 23662 0 c 1-1 --> 0 c (-b^{312, 1}_2 ∧ -b^{312, 1}_1 ∧ b^{312, 1}_0 ∧ -p_312) -> (-b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ -b^{312, 2}_0) c in CNF: c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ p_312 ∨ -b^{312, 2}_2 c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ p_312 ∨ -b^{312, 2}_1 c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ p_312 ∨ -b^{312, 2}_0 c in DIMACS: 23657 23658 -23659 312 -23660 0 23657 23658 -23659 312 -23661 0 23657 23658 -23659 312 -23662 0 c 0-1 --> -1 c (-b^{312, 1}_2 ∧ -b^{312, 1}_1 ∧ -b^{312, 1}_0 ∧ -p_312) -> ( b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ b^{312, 2}_0) c in CNF: c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ p_312 ∨ b^{312, 2}_2 c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ p_312 ∨ -b^{312, 2}_1 c b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ p_312 ∨ b^{312, 2}_0 c in DIMACS: 23657 23658 23659 312 23660 0 23657 23658 23659 312 -23661 0 23657 23658 23659 312 23662 0 c -1-1 --> -2 c ( b^{312, 1}_2 ∧ -b^{312, 1}_1 ∧ b^{312, 1}_0 ∧ -p_312) -> ( b^{312, 2}_2 ∧ b^{312, 2}_1 ∧ -b^{312, 2}_0) c in CNF: c -b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ p_312 ∨ b^{312, 2}_2 c -b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ p_312 ∨ b^{312, 2}_1 c -b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ p_312 ∨ -b^{312, 2}_0 c in DIMACS: -23657 23658 -23659 312 23660 0 -23657 23658 -23659 312 23661 0 -23657 23658 -23659 312 -23662 0 c -2-1 --> break c ( b^{312, 1}_2 ∧ b^{312, 1}_1 ∧ -b^{312, 1}_0 ∧ -p_312) -> break c in CNF: c -b^{312, 1}_2 ∨ -b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ p_312 ∨ break c in DIMACS: -23657 -23658 23659 312 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{312, 1}_2 ∧ -b^{312, 1}_1 ∧ -b^{312, 1}_0 ∧ true) c in CNF: c -b^{312, 1}_2 ∨ b^{312, 1}_1 ∨ b^{312, 1}_0 ∨ false c in DIMACS: -23657 23658 23659 0 c 3 does not represent an automaton state. c -(-b^{312, 1}_2 ∧ b^{312, 1}_1 ∧ b^{312, 1}_0 ∧ true) c in CNF: c b^{312, 1}_2 ∨ -b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ false c in DIMACS: 23657 -23658 -23659 0 c -3 does not represent an automaton state. c -( b^{312, 1}_2 ∧ b^{312, 1}_1 ∧ b^{312, 1}_0 ∧ true) c in CNF: c -b^{312, 1}_2 ∨ -b^{312, 1}_1 ∨ -b^{312, 1}_0 ∨ false c in DIMACS: -23657 -23658 -23659 0 c i = 2 c -2+1 --> -1 c ( b^{312, 2}_2 ∧ b^{312, 2}_1 ∧ -b^{312, 2}_0 ∧ p_624) -> ( b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ b^{312, 3}_0) c in CNF: c -b^{312, 2}_2 ∨ -b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ -p_624 ∨ b^{312, 3}_2 c -b^{312, 2}_2 ∨ -b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ -p_624 ∨ -b^{312, 3}_1 c -b^{312, 2}_2 ∨ -b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ -p_624 ∨ b^{312, 3}_0 c in DIMACS: -23660 -23661 23662 -624 23663 0 -23660 -23661 23662 -624 -23664 0 -23660 -23661 23662 -624 23665 0 c -1+1 --> 0 c ( b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ b^{312, 2}_0 ∧ p_624) -> (-b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ -b^{312, 3}_0) c in CNF: c -b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ -p_624 ∨ -b^{312, 3}_2 c -b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ -p_624 ∨ -b^{312, 3}_1 c -b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ -p_624 ∨ -b^{312, 3}_0 c in DIMACS: -23660 23661 -23662 -624 -23663 0 -23660 23661 -23662 -624 -23664 0 -23660 23661 -23662 -624 -23665 0 c 0+1 --> 1 c (-b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ -b^{312, 2}_0 ∧ p_624) -> (-b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ b^{312, 3}_0) c in CNF: c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ -p_624 ∨ -b^{312, 3}_2 c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ -p_624 ∨ -b^{312, 3}_1 c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ -p_624 ∨ b^{312, 3}_0 c in DIMACS: 23660 23661 23662 -624 -23663 0 23660 23661 23662 -624 -23664 0 23660 23661 23662 -624 23665 0 c 1+1 --> 2 c (-b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ b^{312, 2}_0 ∧ p_624) -> (-b^{312, 3}_2 ∧ b^{312, 3}_1 ∧ -b^{312, 3}_0) c in CNF: c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ -p_624 ∨ -b^{312, 3}_2 c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ -p_624 ∨ b^{312, 3}_1 c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ -p_624 ∨ -b^{312, 3}_0 c in DIMACS: 23660 23661 -23662 -624 -23663 0 23660 23661 -23662 -624 23664 0 23660 23661 -23662 -624 -23665 0 c 2+1 --> break c (-b^{312, 2}_2 ∧ b^{312, 2}_1 ∧ -b^{312, 2}_0 ∧ p_624) -> break c in CNF: c b^{312, 2}_2 ∨ -b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ -p_624 ∨ break c in DIMACS: 23660 -23661 23662 -624 1162 0 c 2-1 --> 1 c (-b^{312, 2}_2 ∧ b^{312, 2}_1 ∧ -b^{312, 2}_0 ∧ -p_624) -> (-b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ b^{312, 3}_0) c in CNF: c b^{312, 2}_2 ∨ -b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ p_624 ∨ -b^{312, 3}_2 c b^{312, 2}_2 ∨ -b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ p_624 ∨ -b^{312, 3}_1 c b^{312, 2}_2 ∨ -b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ p_624 ∨ b^{312, 3}_0 c in DIMACS: 23660 -23661 23662 624 -23663 0 23660 -23661 23662 624 -23664 0 23660 -23661 23662 624 23665 0 c 1-1 --> 0 c (-b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ b^{312, 2}_0 ∧ -p_624) -> (-b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ -b^{312, 3}_0) c in CNF: c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ p_624 ∨ -b^{312, 3}_2 c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ p_624 ∨ -b^{312, 3}_1 c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ p_624 ∨ -b^{312, 3}_0 c in DIMACS: 23660 23661 -23662 624 -23663 0 23660 23661 -23662 624 -23664 0 23660 23661 -23662 624 -23665 0 c 0-1 --> -1 c (-b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ -b^{312, 2}_0 ∧ -p_624) -> ( b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ b^{312, 3}_0) c in CNF: c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ p_624 ∨ b^{312, 3}_2 c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ p_624 ∨ -b^{312, 3}_1 c b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ p_624 ∨ b^{312, 3}_0 c in DIMACS: 23660 23661 23662 624 23663 0 23660 23661 23662 624 -23664 0 23660 23661 23662 624 23665 0 c -1-1 --> -2 c ( b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ b^{312, 2}_0 ∧ -p_624) -> ( b^{312, 3}_2 ∧ b^{312, 3}_1 ∧ -b^{312, 3}_0) c in CNF: c -b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ p_624 ∨ b^{312, 3}_2 c -b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ p_624 ∨ b^{312, 3}_1 c -b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ p_624 ∨ -b^{312, 3}_0 c in DIMACS: -23660 23661 -23662 624 23663 0 -23660 23661 -23662 624 23664 0 -23660 23661 -23662 624 -23665 0 c -2-1 --> break c ( b^{312, 2}_2 ∧ b^{312, 2}_1 ∧ -b^{312, 2}_0 ∧ -p_624) -> break c in CNF: c -b^{312, 2}_2 ∨ -b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ p_624 ∨ break c in DIMACS: -23660 -23661 23662 624 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{312, 2}_2 ∧ -b^{312, 2}_1 ∧ -b^{312, 2}_0 ∧ true) c in CNF: c -b^{312, 2}_2 ∨ b^{312, 2}_1 ∨ b^{312, 2}_0 ∨ false c in DIMACS: -23660 23661 23662 0 c 3 does not represent an automaton state. c -(-b^{312, 2}_2 ∧ b^{312, 2}_1 ∧ b^{312, 2}_0 ∧ true) c in CNF: c b^{312, 2}_2 ∨ -b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ false c in DIMACS: 23660 -23661 -23662 0 c -3 does not represent an automaton state. c -( b^{312, 2}_2 ∧ b^{312, 2}_1 ∧ b^{312, 2}_0 ∧ true) c in CNF: c -b^{312, 2}_2 ∨ -b^{312, 2}_1 ∨ -b^{312, 2}_0 ∨ false c in DIMACS: -23660 -23661 -23662 0 c i = 3 c -2+1 --> -1 c ( b^{312, 3}_2 ∧ b^{312, 3}_1 ∧ -b^{312, 3}_0 ∧ p_936) -> ( b^{312, 4}_2 ∧ -b^{312, 4}_1 ∧ b^{312, 4}_0) c in CNF: c -b^{312, 3}_2 ∨ -b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ -p_936 ∨ b^{312, 4}_2 c -b^{312, 3}_2 ∨ -b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ -p_936 ∨ -b^{312, 4}_1 c -b^{312, 3}_2 ∨ -b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ -p_936 ∨ b^{312, 4}_0 c in DIMACS: -23663 -23664 23665 -936 23666 0 -23663 -23664 23665 -936 -23667 0 -23663 -23664 23665 -936 23668 0 c -1+1 --> 0 c ( b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ b^{312, 3}_0 ∧ p_936) -> (-b^{312, 4}_2 ∧ -b^{312, 4}_1 ∧ -b^{312, 4}_0) c in CNF: c -b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ -p_936 ∨ -b^{312, 4}_2 c -b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ -p_936 ∨ -b^{312, 4}_1 c -b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ -p_936 ∨ -b^{312, 4}_0 c in DIMACS: -23663 23664 -23665 -936 -23666 0 -23663 23664 -23665 -936 -23667 0 -23663 23664 -23665 -936 -23668 0 c 0+1 --> 1 c (-b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ -b^{312, 3}_0 ∧ p_936) -> (-b^{312, 4}_2 ∧ -b^{312, 4}_1 ∧ b^{312, 4}_0) c in CNF: c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ -p_936 ∨ -b^{312, 4}_2 c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ -p_936 ∨ -b^{312, 4}_1 c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ -p_936 ∨ b^{312, 4}_0 c in DIMACS: 23663 23664 23665 -936 -23666 0 23663 23664 23665 -936 -23667 0 23663 23664 23665 -936 23668 0 c 1+1 --> 2 c (-b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ b^{312, 3}_0 ∧ p_936) -> (-b^{312, 4}_2 ∧ b^{312, 4}_1 ∧ -b^{312, 4}_0) c in CNF: c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ -p_936 ∨ -b^{312, 4}_2 c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ -p_936 ∨ b^{312, 4}_1 c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ -p_936 ∨ -b^{312, 4}_0 c in DIMACS: 23663 23664 -23665 -936 -23666 0 23663 23664 -23665 -936 23667 0 23663 23664 -23665 -936 -23668 0 c 2+1 --> break c (-b^{312, 3}_2 ∧ b^{312, 3}_1 ∧ -b^{312, 3}_0 ∧ p_936) -> break c in CNF: c b^{312, 3}_2 ∨ -b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ -p_936 ∨ break c in DIMACS: 23663 -23664 23665 -936 1162 0 c 2-1 --> 1 c (-b^{312, 3}_2 ∧ b^{312, 3}_1 ∧ -b^{312, 3}_0 ∧ -p_936) -> (-b^{312, 4}_2 ∧ -b^{312, 4}_1 ∧ b^{312, 4}_0) c in CNF: c b^{312, 3}_2 ∨ -b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ p_936 ∨ -b^{312, 4}_2 c b^{312, 3}_2 ∨ -b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ p_936 ∨ -b^{312, 4}_1 c b^{312, 3}_2 ∨ -b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ p_936 ∨ b^{312, 4}_0 c in DIMACS: 23663 -23664 23665 936 -23666 0 23663 -23664 23665 936 -23667 0 23663 -23664 23665 936 23668 0 c 1-1 --> 0 c (-b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ b^{312, 3}_0 ∧ -p_936) -> (-b^{312, 4}_2 ∧ -b^{312, 4}_1 ∧ -b^{312, 4}_0) c in CNF: c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ p_936 ∨ -b^{312, 4}_2 c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ p_936 ∨ -b^{312, 4}_1 c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ p_936 ∨ -b^{312, 4}_0 c in DIMACS: 23663 23664 -23665 936 -23666 0 23663 23664 -23665 936 -23667 0 23663 23664 -23665 936 -23668 0 c 0-1 --> -1 c (-b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ -b^{312, 3}_0 ∧ -p_936) -> ( b^{312, 4}_2 ∧ -b^{312, 4}_1 ∧ b^{312, 4}_0) c in CNF: c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ p_936 ∨ b^{312, 4}_2 c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ p_936 ∨ -b^{312, 4}_1 c b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ p_936 ∨ b^{312, 4}_0 c in DIMACS: 23663 23664 23665 936 23666 0 23663 23664 23665 936 -23667 0 23663 23664 23665 936 23668 0 c -1-1 --> -2 c ( b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ b^{312, 3}_0 ∧ -p_936) -> ( b^{312, 4}_2 ∧ b^{312, 4}_1 ∧ -b^{312, 4}_0) c in CNF: c -b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ p_936 ∨ b^{312, 4}_2 c -b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ p_936 ∨ b^{312, 4}_1 c -b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ p_936 ∨ -b^{312, 4}_0 c in DIMACS: -23663 23664 -23665 936 23666 0 -23663 23664 -23665 936 23667 0 -23663 23664 -23665 936 -23668 0 c -2-1 --> break c ( b^{312, 3}_2 ∧ b^{312, 3}_1 ∧ -b^{312, 3}_0 ∧ -p_936) -> break c in CNF: c -b^{312, 3}_2 ∨ -b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ p_936 ∨ break c in DIMACS: -23663 -23664 23665 936 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{312, 3}_2 ∧ -b^{312, 3}_1 ∧ -b^{312, 3}_0 ∧ true) c in CNF: c -b^{312, 3}_2 ∨ b^{312, 3}_1 ∨ b^{312, 3}_0 ∨ false c in DIMACS: -23663 23664 23665 0 c 3 does not represent an automaton state. c -(-b^{312, 3}_2 ∧ b^{312, 3}_1 ∧ b^{312, 3}_0 ∧ true) c in CNF: c b^{312, 3}_2 ∨ -b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ false c in DIMACS: 23663 -23664 -23665 0 c -3 does not represent an automaton state. c -( b^{312, 3}_2 ∧ b^{312, 3}_1 ∧ b^{312, 3}_0 ∧ true) c in CNF: c -b^{312, 3}_2 ∨ -b^{312, 3}_1 ∨ -b^{312, 3}_0 ∨ false c in DIMACS: -23663 -23664 -23665 0 c INIT for k = 313 c -b^{313, 1}_2 c -b^{313, 1}_1 c -b^{313, 1}_0 c in DIMACS: -23669 0 -23670 0 -23671 0 c Transitions for k = 313 c i = 1 c -2+1 --> -1 c ( b^{313, 1}_2 ∧ b^{313, 1}_1 ∧ -b^{313, 1}_0 ∧ p_313) -> ( b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ b^{313, 2}_0) c in CNF: c -b^{313, 1}_2 ∨ -b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ -p_313 ∨ b^{313, 2}_2 c -b^{313, 1}_2 ∨ -b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ -p_313 ∨ -b^{313, 2}_1 c -b^{313, 1}_2 ∨ -b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ -p_313 ∨ b^{313, 2}_0 c in DIMACS: -23669 -23670 23671 -313 23672 0 -23669 -23670 23671 -313 -23673 0 -23669 -23670 23671 -313 23674 0 c -1+1 --> 0 c ( b^{313, 1}_2 ∧ -b^{313, 1}_1 ∧ b^{313, 1}_0 ∧ p_313) -> (-b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ -b^{313, 2}_0) c in CNF: c -b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ -p_313 ∨ -b^{313, 2}_2 c -b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ -p_313 ∨ -b^{313, 2}_1 c -b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ -p_313 ∨ -b^{313, 2}_0 c in DIMACS: -23669 23670 -23671 -313 -23672 0 -23669 23670 -23671 -313 -23673 0 -23669 23670 -23671 -313 -23674 0 c 0+1 --> 1 c (-b^{313, 1}_2 ∧ -b^{313, 1}_1 ∧ -b^{313, 1}_0 ∧ p_313) -> (-b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ b^{313, 2}_0) c in CNF: c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ -p_313 ∨ -b^{313, 2}_2 c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ -p_313 ∨ -b^{313, 2}_1 c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ -p_313 ∨ b^{313, 2}_0 c in DIMACS: 23669 23670 23671 -313 -23672 0 23669 23670 23671 -313 -23673 0 23669 23670 23671 -313 23674 0 c 1+1 --> 2 c (-b^{313, 1}_2 ∧ -b^{313, 1}_1 ∧ b^{313, 1}_0 ∧ p_313) -> (-b^{313, 2}_2 ∧ b^{313, 2}_1 ∧ -b^{313, 2}_0) c in CNF: c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ -p_313 ∨ -b^{313, 2}_2 c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ -p_313 ∨ b^{313, 2}_1 c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ -p_313 ∨ -b^{313, 2}_0 c in DIMACS: 23669 23670 -23671 -313 -23672 0 23669 23670 -23671 -313 23673 0 23669 23670 -23671 -313 -23674 0 c 2+1 --> break c (-b^{313, 1}_2 ∧ b^{313, 1}_1 ∧ -b^{313, 1}_0 ∧ p_313) -> break c in CNF: c b^{313, 1}_2 ∨ -b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ -p_313 ∨ break c in DIMACS: 23669 -23670 23671 -313 1162 0 c 2-1 --> 1 c (-b^{313, 1}_2 ∧ b^{313, 1}_1 ∧ -b^{313, 1}_0 ∧ -p_313) -> (-b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ b^{313, 2}_0) c in CNF: c b^{313, 1}_2 ∨ -b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ p_313 ∨ -b^{313, 2}_2 c b^{313, 1}_2 ∨ -b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ p_313 ∨ -b^{313, 2}_1 c b^{313, 1}_2 ∨ -b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ p_313 ∨ b^{313, 2}_0 c in DIMACS: 23669 -23670 23671 313 -23672 0 23669 -23670 23671 313 -23673 0 23669 -23670 23671 313 23674 0 c 1-1 --> 0 c (-b^{313, 1}_2 ∧ -b^{313, 1}_1 ∧ b^{313, 1}_0 ∧ -p_313) -> (-b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ -b^{313, 2}_0) c in CNF: c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ p_313 ∨ -b^{313, 2}_2 c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ p_313 ∨ -b^{313, 2}_1 c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ p_313 ∨ -b^{313, 2}_0 c in DIMACS: 23669 23670 -23671 313 -23672 0 23669 23670 -23671 313 -23673 0 23669 23670 -23671 313 -23674 0 c 0-1 --> -1 c (-b^{313, 1}_2 ∧ -b^{313, 1}_1 ∧ -b^{313, 1}_0 ∧ -p_313) -> ( b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ b^{313, 2}_0) c in CNF: c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ p_313 ∨ b^{313, 2}_2 c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ p_313 ∨ -b^{313, 2}_1 c b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ p_313 ∨ b^{313, 2}_0 c in DIMACS: 23669 23670 23671 313 23672 0 23669 23670 23671 313 -23673 0 23669 23670 23671 313 23674 0 c -1-1 --> -2 c ( b^{313, 1}_2 ∧ -b^{313, 1}_1 ∧ b^{313, 1}_0 ∧ -p_313) -> ( b^{313, 2}_2 ∧ b^{313, 2}_1 ∧ -b^{313, 2}_0) c in CNF: c -b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ p_313 ∨ b^{313, 2}_2 c -b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ p_313 ∨ b^{313, 2}_1 c -b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ p_313 ∨ -b^{313, 2}_0 c in DIMACS: -23669 23670 -23671 313 23672 0 -23669 23670 -23671 313 23673 0 -23669 23670 -23671 313 -23674 0 c -2-1 --> break c ( b^{313, 1}_2 ∧ b^{313, 1}_1 ∧ -b^{313, 1}_0 ∧ -p_313) -> break c in CNF: c -b^{313, 1}_2 ∨ -b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ p_313 ∨ break c in DIMACS: -23669 -23670 23671 313 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{313, 1}_2 ∧ -b^{313, 1}_1 ∧ -b^{313, 1}_0 ∧ true) c in CNF: c -b^{313, 1}_2 ∨ b^{313, 1}_1 ∨ b^{313, 1}_0 ∨ false c in DIMACS: -23669 23670 23671 0 c 3 does not represent an automaton state. c -(-b^{313, 1}_2 ∧ b^{313, 1}_1 ∧ b^{313, 1}_0 ∧ true) c in CNF: c b^{313, 1}_2 ∨ -b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ false c in DIMACS: 23669 -23670 -23671 0 c -3 does not represent an automaton state. c -( b^{313, 1}_2 ∧ b^{313, 1}_1 ∧ b^{313, 1}_0 ∧ true) c in CNF: c -b^{313, 1}_2 ∨ -b^{313, 1}_1 ∨ -b^{313, 1}_0 ∨ false c in DIMACS: -23669 -23670 -23671 0 c i = 2 c -2+1 --> -1 c ( b^{313, 2}_2 ∧ b^{313, 2}_1 ∧ -b^{313, 2}_0 ∧ p_626) -> ( b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ b^{313, 3}_0) c in CNF: c -b^{313, 2}_2 ∨ -b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ -p_626 ∨ b^{313, 3}_2 c -b^{313, 2}_2 ∨ -b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ -p_626 ∨ -b^{313, 3}_1 c -b^{313, 2}_2 ∨ -b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ -p_626 ∨ b^{313, 3}_0 c in DIMACS: -23672 -23673 23674 -626 23675 0 -23672 -23673 23674 -626 -23676 0 -23672 -23673 23674 -626 23677 0 c -1+1 --> 0 c ( b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ b^{313, 2}_0 ∧ p_626) -> (-b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ -b^{313, 3}_0) c in CNF: c -b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ -p_626 ∨ -b^{313, 3}_2 c -b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ -p_626 ∨ -b^{313, 3}_1 c -b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ -p_626 ∨ -b^{313, 3}_0 c in DIMACS: -23672 23673 -23674 -626 -23675 0 -23672 23673 -23674 -626 -23676 0 -23672 23673 -23674 -626 -23677 0 c 0+1 --> 1 c (-b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ -b^{313, 2}_0 ∧ p_626) -> (-b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ b^{313, 3}_0) c in CNF: c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ -p_626 ∨ -b^{313, 3}_2 c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ -p_626 ∨ -b^{313, 3}_1 c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ -p_626 ∨ b^{313, 3}_0 c in DIMACS: 23672 23673 23674 -626 -23675 0 23672 23673 23674 -626 -23676 0 23672 23673 23674 -626 23677 0 c 1+1 --> 2 c (-b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ b^{313, 2}_0 ∧ p_626) -> (-b^{313, 3}_2 ∧ b^{313, 3}_1 ∧ -b^{313, 3}_0) c in CNF: c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ -p_626 ∨ -b^{313, 3}_2 c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ -p_626 ∨ b^{313, 3}_1 c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ -p_626 ∨ -b^{313, 3}_0 c in DIMACS: 23672 23673 -23674 -626 -23675 0 23672 23673 -23674 -626 23676 0 23672 23673 -23674 -626 -23677 0 c 2+1 --> break c (-b^{313, 2}_2 ∧ b^{313, 2}_1 ∧ -b^{313, 2}_0 ∧ p_626) -> break c in CNF: c b^{313, 2}_2 ∨ -b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ -p_626 ∨ break c in DIMACS: 23672 -23673 23674 -626 1162 0 c 2-1 --> 1 c (-b^{313, 2}_2 ∧ b^{313, 2}_1 ∧ -b^{313, 2}_0 ∧ -p_626) -> (-b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ b^{313, 3}_0) c in CNF: c b^{313, 2}_2 ∨ -b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ p_626 ∨ -b^{313, 3}_2 c b^{313, 2}_2 ∨ -b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ p_626 ∨ -b^{313, 3}_1 c b^{313, 2}_2 ∨ -b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ p_626 ∨ b^{313, 3}_0 c in DIMACS: 23672 -23673 23674 626 -23675 0 23672 -23673 23674 626 -23676 0 23672 -23673 23674 626 23677 0 c 1-1 --> 0 c (-b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ b^{313, 2}_0 ∧ -p_626) -> (-b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ -b^{313, 3}_0) c in CNF: c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ p_626 ∨ -b^{313, 3}_2 c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ p_626 ∨ -b^{313, 3}_1 c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ p_626 ∨ -b^{313, 3}_0 c in DIMACS: 23672 23673 -23674 626 -23675 0 23672 23673 -23674 626 -23676 0 23672 23673 -23674 626 -23677 0 c 0-1 --> -1 c (-b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ -b^{313, 2}_0 ∧ -p_626) -> ( b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ b^{313, 3}_0) c in CNF: c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ p_626 ∨ b^{313, 3}_2 c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ p_626 ∨ -b^{313, 3}_1 c b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ p_626 ∨ b^{313, 3}_0 c in DIMACS: 23672 23673 23674 626 23675 0 23672 23673 23674 626 -23676 0 23672 23673 23674 626 23677 0 c -1-1 --> -2 c ( b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ b^{313, 2}_0 ∧ -p_626) -> ( b^{313, 3}_2 ∧ b^{313, 3}_1 ∧ -b^{313, 3}_0) c in CNF: c -b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ p_626 ∨ b^{313, 3}_2 c -b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ p_626 ∨ b^{313, 3}_1 c -b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ p_626 ∨ -b^{313, 3}_0 c in DIMACS: -23672 23673 -23674 626 23675 0 -23672 23673 -23674 626 23676 0 -23672 23673 -23674 626 -23677 0 c -2-1 --> break c ( b^{313, 2}_2 ∧ b^{313, 2}_1 ∧ -b^{313, 2}_0 ∧ -p_626) -> break c in CNF: c -b^{313, 2}_2 ∨ -b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ p_626 ∨ break c in DIMACS: -23672 -23673 23674 626 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{313, 2}_2 ∧ -b^{313, 2}_1 ∧ -b^{313, 2}_0 ∧ true) c in CNF: c -b^{313, 2}_2 ∨ b^{313, 2}_1 ∨ b^{313, 2}_0 ∨ false c in DIMACS: -23672 23673 23674 0 c 3 does not represent an automaton state. c -(-b^{313, 2}_2 ∧ b^{313, 2}_1 ∧ b^{313, 2}_0 ∧ true) c in CNF: c b^{313, 2}_2 ∨ -b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ false c in DIMACS: 23672 -23673 -23674 0 c -3 does not represent an automaton state. c -( b^{313, 2}_2 ∧ b^{313, 2}_1 ∧ b^{313, 2}_0 ∧ true) c in CNF: c -b^{313, 2}_2 ∨ -b^{313, 2}_1 ∨ -b^{313, 2}_0 ∨ false c in DIMACS: -23672 -23673 -23674 0 c i = 3 c -2+1 --> -1 c ( b^{313, 3}_2 ∧ b^{313, 3}_1 ∧ -b^{313, 3}_0 ∧ p_939) -> ( b^{313, 4}_2 ∧ -b^{313, 4}_1 ∧ b^{313, 4}_0) c in CNF: c -b^{313, 3}_2 ∨ -b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ -p_939 ∨ b^{313, 4}_2 c -b^{313, 3}_2 ∨ -b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ -p_939 ∨ -b^{313, 4}_1 c -b^{313, 3}_2 ∨ -b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ -p_939 ∨ b^{313, 4}_0 c in DIMACS: -23675 -23676 23677 -939 23678 0 -23675 -23676 23677 -939 -23679 0 -23675 -23676 23677 -939 23680 0 c -1+1 --> 0 c ( b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ b^{313, 3}_0 ∧ p_939) -> (-b^{313, 4}_2 ∧ -b^{313, 4}_1 ∧ -b^{313, 4}_0) c in CNF: c -b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ -p_939 ∨ -b^{313, 4}_2 c -b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ -p_939 ∨ -b^{313, 4}_1 c -b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ -p_939 ∨ -b^{313, 4}_0 c in DIMACS: -23675 23676 -23677 -939 -23678 0 -23675 23676 -23677 -939 -23679 0 -23675 23676 -23677 -939 -23680 0 c 0+1 --> 1 c (-b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ -b^{313, 3}_0 ∧ p_939) -> (-b^{313, 4}_2 ∧ -b^{313, 4}_1 ∧ b^{313, 4}_0) c in CNF: c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ -p_939 ∨ -b^{313, 4}_2 c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ -p_939 ∨ -b^{313, 4}_1 c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ -p_939 ∨ b^{313, 4}_0 c in DIMACS: 23675 23676 23677 -939 -23678 0 23675 23676 23677 -939 -23679 0 23675 23676 23677 -939 23680 0 c 1+1 --> 2 c (-b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ b^{313, 3}_0 ∧ p_939) -> (-b^{313, 4}_2 ∧ b^{313, 4}_1 ∧ -b^{313, 4}_0) c in CNF: c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ -p_939 ∨ -b^{313, 4}_2 c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ -p_939 ∨ b^{313, 4}_1 c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ -p_939 ∨ -b^{313, 4}_0 c in DIMACS: 23675 23676 -23677 -939 -23678 0 23675 23676 -23677 -939 23679 0 23675 23676 -23677 -939 -23680 0 c 2+1 --> break c (-b^{313, 3}_2 ∧ b^{313, 3}_1 ∧ -b^{313, 3}_0 ∧ p_939) -> break c in CNF: c b^{313, 3}_2 ∨ -b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ -p_939 ∨ break c in DIMACS: 23675 -23676 23677 -939 1162 0 c 2-1 --> 1 c (-b^{313, 3}_2 ∧ b^{313, 3}_1 ∧ -b^{313, 3}_0 ∧ -p_939) -> (-b^{313, 4}_2 ∧ -b^{313, 4}_1 ∧ b^{313, 4}_0) c in CNF: c b^{313, 3}_2 ∨ -b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ p_939 ∨ -b^{313, 4}_2 c b^{313, 3}_2 ∨ -b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ p_939 ∨ -b^{313, 4}_1 c b^{313, 3}_2 ∨ -b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ p_939 ∨ b^{313, 4}_0 c in DIMACS: 23675 -23676 23677 939 -23678 0 23675 -23676 23677 939 -23679 0 23675 -23676 23677 939 23680 0 c 1-1 --> 0 c (-b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ b^{313, 3}_0 ∧ -p_939) -> (-b^{313, 4}_2 ∧ -b^{313, 4}_1 ∧ -b^{313, 4}_0) c in CNF: c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ p_939 ∨ -b^{313, 4}_2 c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ p_939 ∨ -b^{313, 4}_1 c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ p_939 ∨ -b^{313, 4}_0 c in DIMACS: 23675 23676 -23677 939 -23678 0 23675 23676 -23677 939 -23679 0 23675 23676 -23677 939 -23680 0 c 0-1 --> -1 c (-b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ -b^{313, 3}_0 ∧ -p_939) -> ( b^{313, 4}_2 ∧ -b^{313, 4}_1 ∧ b^{313, 4}_0) c in CNF: c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ p_939 ∨ b^{313, 4}_2 c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ p_939 ∨ -b^{313, 4}_1 c b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ p_939 ∨ b^{313, 4}_0 c in DIMACS: 23675 23676 23677 939 23678 0 23675 23676 23677 939 -23679 0 23675 23676 23677 939 23680 0 c -1-1 --> -2 c ( b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ b^{313, 3}_0 ∧ -p_939) -> ( b^{313, 4}_2 ∧ b^{313, 4}_1 ∧ -b^{313, 4}_0) c in CNF: c -b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ p_939 ∨ b^{313, 4}_2 c -b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ p_939 ∨ b^{313, 4}_1 c -b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ p_939 ∨ -b^{313, 4}_0 c in DIMACS: -23675 23676 -23677 939 23678 0 -23675 23676 -23677 939 23679 0 -23675 23676 -23677 939 -23680 0 c -2-1 --> break c ( b^{313, 3}_2 ∧ b^{313, 3}_1 ∧ -b^{313, 3}_0 ∧ -p_939) -> break c in CNF: c -b^{313, 3}_2 ∨ -b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ p_939 ∨ break c in DIMACS: -23675 -23676 23677 939 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{313, 3}_2 ∧ -b^{313, 3}_1 ∧ -b^{313, 3}_0 ∧ true) c in CNF: c -b^{313, 3}_2 ∨ b^{313, 3}_1 ∨ b^{313, 3}_0 ∨ false c in DIMACS: -23675 23676 23677 0 c 3 does not represent an automaton state. c -(-b^{313, 3}_2 ∧ b^{313, 3}_1 ∧ b^{313, 3}_0 ∧ true) c in CNF: c b^{313, 3}_2 ∨ -b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ false c in DIMACS: 23675 -23676 -23677 0 c -3 does not represent an automaton state. c -( b^{313, 3}_2 ∧ b^{313, 3}_1 ∧ b^{313, 3}_0 ∧ true) c in CNF: c -b^{313, 3}_2 ∨ -b^{313, 3}_1 ∨ -b^{313, 3}_0 ∨ false c in DIMACS: -23675 -23676 -23677 0 c INIT for k = 314 c -b^{314, 1}_2 c -b^{314, 1}_1 c -b^{314, 1}_0 c in DIMACS: -23681 0 -23682 0 -23683 0 c Transitions for k = 314 c i = 1 c -2+1 --> -1 c ( b^{314, 1}_2 ∧ b^{314, 1}_1 ∧ -b^{314, 1}_0 ∧ p_314) -> ( b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ b^{314, 2}_0) c in CNF: c -b^{314, 1}_2 ∨ -b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ -p_314 ∨ b^{314, 2}_2 c -b^{314, 1}_2 ∨ -b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ -p_314 ∨ -b^{314, 2}_1 c -b^{314, 1}_2 ∨ -b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ -p_314 ∨ b^{314, 2}_0 c in DIMACS: -23681 -23682 23683 -314 23684 0 -23681 -23682 23683 -314 -23685 0 -23681 -23682 23683 -314 23686 0 c -1+1 --> 0 c ( b^{314, 1}_2 ∧ -b^{314, 1}_1 ∧ b^{314, 1}_0 ∧ p_314) -> (-b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ -b^{314, 2}_0) c in CNF: c -b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ -p_314 ∨ -b^{314, 2}_2 c -b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ -p_314 ∨ -b^{314, 2}_1 c -b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ -p_314 ∨ -b^{314, 2}_0 c in DIMACS: -23681 23682 -23683 -314 -23684 0 -23681 23682 -23683 -314 -23685 0 -23681 23682 -23683 -314 -23686 0 c 0+1 --> 1 c (-b^{314, 1}_2 ∧ -b^{314, 1}_1 ∧ -b^{314, 1}_0 ∧ p_314) -> (-b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ b^{314, 2}_0) c in CNF: c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ -p_314 ∨ -b^{314, 2}_2 c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ -p_314 ∨ -b^{314, 2}_1 c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ -p_314 ∨ b^{314, 2}_0 c in DIMACS: 23681 23682 23683 -314 -23684 0 23681 23682 23683 -314 -23685 0 23681 23682 23683 -314 23686 0 c 1+1 --> 2 c (-b^{314, 1}_2 ∧ -b^{314, 1}_1 ∧ b^{314, 1}_0 ∧ p_314) -> (-b^{314, 2}_2 ∧ b^{314, 2}_1 ∧ -b^{314, 2}_0) c in CNF: c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ -p_314 ∨ -b^{314, 2}_2 c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ -p_314 ∨ b^{314, 2}_1 c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ -p_314 ∨ -b^{314, 2}_0 c in DIMACS: 23681 23682 -23683 -314 -23684 0 23681 23682 -23683 -314 23685 0 23681 23682 -23683 -314 -23686 0 c 2+1 --> break c (-b^{314, 1}_2 ∧ b^{314, 1}_1 ∧ -b^{314, 1}_0 ∧ p_314) -> break c in CNF: c b^{314, 1}_2 ∨ -b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ -p_314 ∨ break c in DIMACS: 23681 -23682 23683 -314 1162 0 c 2-1 --> 1 c (-b^{314, 1}_2 ∧ b^{314, 1}_1 ∧ -b^{314, 1}_0 ∧ -p_314) -> (-b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ b^{314, 2}_0) c in CNF: c b^{314, 1}_2 ∨ -b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ p_314 ∨ -b^{314, 2}_2 c b^{314, 1}_2 ∨ -b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ p_314 ∨ -b^{314, 2}_1 c b^{314, 1}_2 ∨ -b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ p_314 ∨ b^{314, 2}_0 c in DIMACS: 23681 -23682 23683 314 -23684 0 23681 -23682 23683 314 -23685 0 23681 -23682 23683 314 23686 0 c 1-1 --> 0 c (-b^{314, 1}_2 ∧ -b^{314, 1}_1 ∧ b^{314, 1}_0 ∧ -p_314) -> (-b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ -b^{314, 2}_0) c in CNF: c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ p_314 ∨ -b^{314, 2}_2 c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ p_314 ∨ -b^{314, 2}_1 c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ p_314 ∨ -b^{314, 2}_0 c in DIMACS: 23681 23682 -23683 314 -23684 0 23681 23682 -23683 314 -23685 0 23681 23682 -23683 314 -23686 0 c 0-1 --> -1 c (-b^{314, 1}_2 ∧ -b^{314, 1}_1 ∧ -b^{314, 1}_0 ∧ -p_314) -> ( b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ b^{314, 2}_0) c in CNF: c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ p_314 ∨ b^{314, 2}_2 c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ p_314 ∨ -b^{314, 2}_1 c b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ p_314 ∨ b^{314, 2}_0 c in DIMACS: 23681 23682 23683 314 23684 0 23681 23682 23683 314 -23685 0 23681 23682 23683 314 23686 0 c -1-1 --> -2 c ( b^{314, 1}_2 ∧ -b^{314, 1}_1 ∧ b^{314, 1}_0 ∧ -p_314) -> ( b^{314, 2}_2 ∧ b^{314, 2}_1 ∧ -b^{314, 2}_0) c in CNF: c -b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ p_314 ∨ b^{314, 2}_2 c -b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ p_314 ∨ b^{314, 2}_1 c -b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ p_314 ∨ -b^{314, 2}_0 c in DIMACS: -23681 23682 -23683 314 23684 0 -23681 23682 -23683 314 23685 0 -23681 23682 -23683 314 -23686 0 c -2-1 --> break c ( b^{314, 1}_2 ∧ b^{314, 1}_1 ∧ -b^{314, 1}_0 ∧ -p_314) -> break c in CNF: c -b^{314, 1}_2 ∨ -b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ p_314 ∨ break c in DIMACS: -23681 -23682 23683 314 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{314, 1}_2 ∧ -b^{314, 1}_1 ∧ -b^{314, 1}_0 ∧ true) c in CNF: c -b^{314, 1}_2 ∨ b^{314, 1}_1 ∨ b^{314, 1}_0 ∨ false c in DIMACS: -23681 23682 23683 0 c 3 does not represent an automaton state. c -(-b^{314, 1}_2 ∧ b^{314, 1}_1 ∧ b^{314, 1}_0 ∧ true) c in CNF: c b^{314, 1}_2 ∨ -b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ false c in DIMACS: 23681 -23682 -23683 0 c -3 does not represent an automaton state. c -( b^{314, 1}_2 ∧ b^{314, 1}_1 ∧ b^{314, 1}_0 ∧ true) c in CNF: c -b^{314, 1}_2 ∨ -b^{314, 1}_1 ∨ -b^{314, 1}_0 ∨ false c in DIMACS: -23681 -23682 -23683 0 c i = 2 c -2+1 --> -1 c ( b^{314, 2}_2 ∧ b^{314, 2}_1 ∧ -b^{314, 2}_0 ∧ p_628) -> ( b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ b^{314, 3}_0) c in CNF: c -b^{314, 2}_2 ∨ -b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ -p_628 ∨ b^{314, 3}_2 c -b^{314, 2}_2 ∨ -b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ -p_628 ∨ -b^{314, 3}_1 c -b^{314, 2}_2 ∨ -b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ -p_628 ∨ b^{314, 3}_0 c in DIMACS: -23684 -23685 23686 -628 23687 0 -23684 -23685 23686 -628 -23688 0 -23684 -23685 23686 -628 23689 0 c -1+1 --> 0 c ( b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ b^{314, 2}_0 ∧ p_628) -> (-b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ -b^{314, 3}_0) c in CNF: c -b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ -p_628 ∨ -b^{314, 3}_2 c -b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ -p_628 ∨ -b^{314, 3}_1 c -b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ -p_628 ∨ -b^{314, 3}_0 c in DIMACS: -23684 23685 -23686 -628 -23687 0 -23684 23685 -23686 -628 -23688 0 -23684 23685 -23686 -628 -23689 0 c 0+1 --> 1 c (-b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ -b^{314, 2}_0 ∧ p_628) -> (-b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ b^{314, 3}_0) c in CNF: c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ -p_628 ∨ -b^{314, 3}_2 c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ -p_628 ∨ -b^{314, 3}_1 c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ -p_628 ∨ b^{314, 3}_0 c in DIMACS: 23684 23685 23686 -628 -23687 0 23684 23685 23686 -628 -23688 0 23684 23685 23686 -628 23689 0 c 1+1 --> 2 c (-b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ b^{314, 2}_0 ∧ p_628) -> (-b^{314, 3}_2 ∧ b^{314, 3}_1 ∧ -b^{314, 3}_0) c in CNF: c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ -p_628 ∨ -b^{314, 3}_2 c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ -p_628 ∨ b^{314, 3}_1 c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ -p_628 ∨ -b^{314, 3}_0 c in DIMACS: 23684 23685 -23686 -628 -23687 0 23684 23685 -23686 -628 23688 0 23684 23685 -23686 -628 -23689 0 c 2+1 --> break c (-b^{314, 2}_2 ∧ b^{314, 2}_1 ∧ -b^{314, 2}_0 ∧ p_628) -> break c in CNF: c b^{314, 2}_2 ∨ -b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ -p_628 ∨ break c in DIMACS: 23684 -23685 23686 -628 1162 0 c 2-1 --> 1 c (-b^{314, 2}_2 ∧ b^{314, 2}_1 ∧ -b^{314, 2}_0 ∧ -p_628) -> (-b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ b^{314, 3}_0) c in CNF: c b^{314, 2}_2 ∨ -b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ p_628 ∨ -b^{314, 3}_2 c b^{314, 2}_2 ∨ -b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ p_628 ∨ -b^{314, 3}_1 c b^{314, 2}_2 ∨ -b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ p_628 ∨ b^{314, 3}_0 c in DIMACS: 23684 -23685 23686 628 -23687 0 23684 -23685 23686 628 -23688 0 23684 -23685 23686 628 23689 0 c 1-1 --> 0 c (-b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ b^{314, 2}_0 ∧ -p_628) -> (-b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ -b^{314, 3}_0) c in CNF: c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ p_628 ∨ -b^{314, 3}_2 c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ p_628 ∨ -b^{314, 3}_1 c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ p_628 ∨ -b^{314, 3}_0 c in DIMACS: 23684 23685 -23686 628 -23687 0 23684 23685 -23686 628 -23688 0 23684 23685 -23686 628 -23689 0 c 0-1 --> -1 c (-b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ -b^{314, 2}_0 ∧ -p_628) -> ( b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ b^{314, 3}_0) c in CNF: c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ p_628 ∨ b^{314, 3}_2 c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ p_628 ∨ -b^{314, 3}_1 c b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ p_628 ∨ b^{314, 3}_0 c in DIMACS: 23684 23685 23686 628 23687 0 23684 23685 23686 628 -23688 0 23684 23685 23686 628 23689 0 c -1-1 --> -2 c ( b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ b^{314, 2}_0 ∧ -p_628) -> ( b^{314, 3}_2 ∧ b^{314, 3}_1 ∧ -b^{314, 3}_0) c in CNF: c -b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ p_628 ∨ b^{314, 3}_2 c -b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ p_628 ∨ b^{314, 3}_1 c -b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ p_628 ∨ -b^{314, 3}_0 c in DIMACS: -23684 23685 -23686 628 23687 0 -23684 23685 -23686 628 23688 0 -23684 23685 -23686 628 -23689 0 c -2-1 --> break c ( b^{314, 2}_2 ∧ b^{314, 2}_1 ∧ -b^{314, 2}_0 ∧ -p_628) -> break c in CNF: c -b^{314, 2}_2 ∨ -b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ p_628 ∨ break c in DIMACS: -23684 -23685 23686 628 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{314, 2}_2 ∧ -b^{314, 2}_1 ∧ -b^{314, 2}_0 ∧ true) c in CNF: c -b^{314, 2}_2 ∨ b^{314, 2}_1 ∨ b^{314, 2}_0 ∨ false c in DIMACS: -23684 23685 23686 0 c 3 does not represent an automaton state. c -(-b^{314, 2}_2 ∧ b^{314, 2}_1 ∧ b^{314, 2}_0 ∧ true) c in CNF: c b^{314, 2}_2 ∨ -b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ false c in DIMACS: 23684 -23685 -23686 0 c -3 does not represent an automaton state. c -( b^{314, 2}_2 ∧ b^{314, 2}_1 ∧ b^{314, 2}_0 ∧ true) c in CNF: c -b^{314, 2}_2 ∨ -b^{314, 2}_1 ∨ -b^{314, 2}_0 ∨ false c in DIMACS: -23684 -23685 -23686 0 c i = 3 c -2+1 --> -1 c ( b^{314, 3}_2 ∧ b^{314, 3}_1 ∧ -b^{314, 3}_0 ∧ p_942) -> ( b^{314, 4}_2 ∧ -b^{314, 4}_1 ∧ b^{314, 4}_0) c in CNF: c -b^{314, 3}_2 ∨ -b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ -p_942 ∨ b^{314, 4}_2 c -b^{314, 3}_2 ∨ -b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ -p_942 ∨ -b^{314, 4}_1 c -b^{314, 3}_2 ∨ -b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ -p_942 ∨ b^{314, 4}_0 c in DIMACS: -23687 -23688 23689 -942 23690 0 -23687 -23688 23689 -942 -23691 0 -23687 -23688 23689 -942 23692 0 c -1+1 --> 0 c ( b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ b^{314, 3}_0 ∧ p_942) -> (-b^{314, 4}_2 ∧ -b^{314, 4}_1 ∧ -b^{314, 4}_0) c in CNF: c -b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ -p_942 ∨ -b^{314, 4}_2 c -b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ -p_942 ∨ -b^{314, 4}_1 c -b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ -p_942 ∨ -b^{314, 4}_0 c in DIMACS: -23687 23688 -23689 -942 -23690 0 -23687 23688 -23689 -942 -23691 0 -23687 23688 -23689 -942 -23692 0 c 0+1 --> 1 c (-b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ -b^{314, 3}_0 ∧ p_942) -> (-b^{314, 4}_2 ∧ -b^{314, 4}_1 ∧ b^{314, 4}_0) c in CNF: c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ -p_942 ∨ -b^{314, 4}_2 c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ -p_942 ∨ -b^{314, 4}_1 c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ -p_942 ∨ b^{314, 4}_0 c in DIMACS: 23687 23688 23689 -942 -23690 0 23687 23688 23689 -942 -23691 0 23687 23688 23689 -942 23692 0 c 1+1 --> 2 c (-b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ b^{314, 3}_0 ∧ p_942) -> (-b^{314, 4}_2 ∧ b^{314, 4}_1 ∧ -b^{314, 4}_0) c in CNF: c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ -p_942 ∨ -b^{314, 4}_2 c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ -p_942 ∨ b^{314, 4}_1 c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ -p_942 ∨ -b^{314, 4}_0 c in DIMACS: 23687 23688 -23689 -942 -23690 0 23687 23688 -23689 -942 23691 0 23687 23688 -23689 -942 -23692 0 c 2+1 --> break c (-b^{314, 3}_2 ∧ b^{314, 3}_1 ∧ -b^{314, 3}_0 ∧ p_942) -> break c in CNF: c b^{314, 3}_2 ∨ -b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ -p_942 ∨ break c in DIMACS: 23687 -23688 23689 -942 1162 0 c 2-1 --> 1 c (-b^{314, 3}_2 ∧ b^{314, 3}_1 ∧ -b^{314, 3}_0 ∧ -p_942) -> (-b^{314, 4}_2 ∧ -b^{314, 4}_1 ∧ b^{314, 4}_0) c in CNF: c b^{314, 3}_2 ∨ -b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ p_942 ∨ -b^{314, 4}_2 c b^{314, 3}_2 ∨ -b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ p_942 ∨ -b^{314, 4}_1 c b^{314, 3}_2 ∨ -b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ p_942 ∨ b^{314, 4}_0 c in DIMACS: 23687 -23688 23689 942 -23690 0 23687 -23688 23689 942 -23691 0 23687 -23688 23689 942 23692 0 c 1-1 --> 0 c (-b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ b^{314, 3}_0 ∧ -p_942) -> (-b^{314, 4}_2 ∧ -b^{314, 4}_1 ∧ -b^{314, 4}_0) c in CNF: c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ p_942 ∨ -b^{314, 4}_2 c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ p_942 ∨ -b^{314, 4}_1 c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ p_942 ∨ -b^{314, 4}_0 c in DIMACS: 23687 23688 -23689 942 -23690 0 23687 23688 -23689 942 -23691 0 23687 23688 -23689 942 -23692 0 c 0-1 --> -1 c (-b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ -b^{314, 3}_0 ∧ -p_942) -> ( b^{314, 4}_2 ∧ -b^{314, 4}_1 ∧ b^{314, 4}_0) c in CNF: c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ p_942 ∨ b^{314, 4}_2 c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ p_942 ∨ -b^{314, 4}_1 c b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ p_942 ∨ b^{314, 4}_0 c in DIMACS: 23687 23688 23689 942 23690 0 23687 23688 23689 942 -23691 0 23687 23688 23689 942 23692 0 c -1-1 --> -2 c ( b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ b^{314, 3}_0 ∧ -p_942) -> ( b^{314, 4}_2 ∧ b^{314, 4}_1 ∧ -b^{314, 4}_0) c in CNF: c -b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ p_942 ∨ b^{314, 4}_2 c -b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ p_942 ∨ b^{314, 4}_1 c -b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ p_942 ∨ -b^{314, 4}_0 c in DIMACS: -23687 23688 -23689 942 23690 0 -23687 23688 -23689 942 23691 0 -23687 23688 -23689 942 -23692 0 c -2-1 --> break c ( b^{314, 3}_2 ∧ b^{314, 3}_1 ∧ -b^{314, 3}_0 ∧ -p_942) -> break c in CNF: c -b^{314, 3}_2 ∨ -b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ p_942 ∨ break c in DIMACS: -23687 -23688 23689 942 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{314, 3}_2 ∧ -b^{314, 3}_1 ∧ -b^{314, 3}_0 ∧ true) c in CNF: c -b^{314, 3}_2 ∨ b^{314, 3}_1 ∨ b^{314, 3}_0 ∨ false c in DIMACS: -23687 23688 23689 0 c 3 does not represent an automaton state. c -(-b^{314, 3}_2 ∧ b^{314, 3}_1 ∧ b^{314, 3}_0 ∧ true) c in CNF: c b^{314, 3}_2 ∨ -b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ false c in DIMACS: 23687 -23688 -23689 0 c -3 does not represent an automaton state. c -( b^{314, 3}_2 ∧ b^{314, 3}_1 ∧ b^{314, 3}_0 ∧ true) c in CNF: c -b^{314, 3}_2 ∨ -b^{314, 3}_1 ∨ -b^{314, 3}_0 ∨ false c in DIMACS: -23687 -23688 -23689 0 c INIT for k = 315 c -b^{315, 1}_2 c -b^{315, 1}_1 c -b^{315, 1}_0 c in DIMACS: -23693 0 -23694 0 -23695 0 c Transitions for k = 315 c i = 1 c -2+1 --> -1 c ( b^{315, 1}_2 ∧ b^{315, 1}_1 ∧ -b^{315, 1}_0 ∧ p_315) -> ( b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ b^{315, 2}_0) c in CNF: c -b^{315, 1}_2 ∨ -b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ -p_315 ∨ b^{315, 2}_2 c -b^{315, 1}_2 ∨ -b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ -p_315 ∨ -b^{315, 2}_1 c -b^{315, 1}_2 ∨ -b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ -p_315 ∨ b^{315, 2}_0 c in DIMACS: -23693 -23694 23695 -315 23696 0 -23693 -23694 23695 -315 -23697 0 -23693 -23694 23695 -315 23698 0 c -1+1 --> 0 c ( b^{315, 1}_2 ∧ -b^{315, 1}_1 ∧ b^{315, 1}_0 ∧ p_315) -> (-b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ -b^{315, 2}_0) c in CNF: c -b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ -p_315 ∨ -b^{315, 2}_2 c -b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ -p_315 ∨ -b^{315, 2}_1 c -b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ -p_315 ∨ -b^{315, 2}_0 c in DIMACS: -23693 23694 -23695 -315 -23696 0 -23693 23694 -23695 -315 -23697 0 -23693 23694 -23695 -315 -23698 0 c 0+1 --> 1 c (-b^{315, 1}_2 ∧ -b^{315, 1}_1 ∧ -b^{315, 1}_0 ∧ p_315) -> (-b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ b^{315, 2}_0) c in CNF: c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ -p_315 ∨ -b^{315, 2}_2 c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ -p_315 ∨ -b^{315, 2}_1 c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ -p_315 ∨ b^{315, 2}_0 c in DIMACS: 23693 23694 23695 -315 -23696 0 23693 23694 23695 -315 -23697 0 23693 23694 23695 -315 23698 0 c 1+1 --> 2 c (-b^{315, 1}_2 ∧ -b^{315, 1}_1 ∧ b^{315, 1}_0 ∧ p_315) -> (-b^{315, 2}_2 ∧ b^{315, 2}_1 ∧ -b^{315, 2}_0) c in CNF: c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ -p_315 ∨ -b^{315, 2}_2 c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ -p_315 ∨ b^{315, 2}_1 c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ -p_315 ∨ -b^{315, 2}_0 c in DIMACS: 23693 23694 -23695 -315 -23696 0 23693 23694 -23695 -315 23697 0 23693 23694 -23695 -315 -23698 0 c 2+1 --> break c (-b^{315, 1}_2 ∧ b^{315, 1}_1 ∧ -b^{315, 1}_0 ∧ p_315) -> break c in CNF: c b^{315, 1}_2 ∨ -b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ -p_315 ∨ break c in DIMACS: 23693 -23694 23695 -315 1162 0 c 2-1 --> 1 c (-b^{315, 1}_2 ∧ b^{315, 1}_1 ∧ -b^{315, 1}_0 ∧ -p_315) -> (-b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ b^{315, 2}_0) c in CNF: c b^{315, 1}_2 ∨ -b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ p_315 ∨ -b^{315, 2}_2 c b^{315, 1}_2 ∨ -b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ p_315 ∨ -b^{315, 2}_1 c b^{315, 1}_2 ∨ -b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ p_315 ∨ b^{315, 2}_0 c in DIMACS: 23693 -23694 23695 315 -23696 0 23693 -23694 23695 315 -23697 0 23693 -23694 23695 315 23698 0 c 1-1 --> 0 c (-b^{315, 1}_2 ∧ -b^{315, 1}_1 ∧ b^{315, 1}_0 ∧ -p_315) -> (-b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ -b^{315, 2}_0) c in CNF: c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ p_315 ∨ -b^{315, 2}_2 c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ p_315 ∨ -b^{315, 2}_1 c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ p_315 ∨ -b^{315, 2}_0 c in DIMACS: 23693 23694 -23695 315 -23696 0 23693 23694 -23695 315 -23697 0 23693 23694 -23695 315 -23698 0 c 0-1 --> -1 c (-b^{315, 1}_2 ∧ -b^{315, 1}_1 ∧ -b^{315, 1}_0 ∧ -p_315) -> ( b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ b^{315, 2}_0) c in CNF: c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ p_315 ∨ b^{315, 2}_2 c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ p_315 ∨ -b^{315, 2}_1 c b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ p_315 ∨ b^{315, 2}_0 c in DIMACS: 23693 23694 23695 315 23696 0 23693 23694 23695 315 -23697 0 23693 23694 23695 315 23698 0 c -1-1 --> -2 c ( b^{315, 1}_2 ∧ -b^{315, 1}_1 ∧ b^{315, 1}_0 ∧ -p_315) -> ( b^{315, 2}_2 ∧ b^{315, 2}_1 ∧ -b^{315, 2}_0) c in CNF: c -b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ p_315 ∨ b^{315, 2}_2 c -b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ p_315 ∨ b^{315, 2}_1 c -b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ p_315 ∨ -b^{315, 2}_0 c in DIMACS: -23693 23694 -23695 315 23696 0 -23693 23694 -23695 315 23697 0 -23693 23694 -23695 315 -23698 0 c -2-1 --> break c ( b^{315, 1}_2 ∧ b^{315, 1}_1 ∧ -b^{315, 1}_0 ∧ -p_315) -> break c in CNF: c -b^{315, 1}_2 ∨ -b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ p_315 ∨ break c in DIMACS: -23693 -23694 23695 315 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{315, 1}_2 ∧ -b^{315, 1}_1 ∧ -b^{315, 1}_0 ∧ true) c in CNF: c -b^{315, 1}_2 ∨ b^{315, 1}_1 ∨ b^{315, 1}_0 ∨ false c in DIMACS: -23693 23694 23695 0 c 3 does not represent an automaton state. c -(-b^{315, 1}_2 ∧ b^{315, 1}_1 ∧ b^{315, 1}_0 ∧ true) c in CNF: c b^{315, 1}_2 ∨ -b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ false c in DIMACS: 23693 -23694 -23695 0 c -3 does not represent an automaton state. c -( b^{315, 1}_2 ∧ b^{315, 1}_1 ∧ b^{315, 1}_0 ∧ true) c in CNF: c -b^{315, 1}_2 ∨ -b^{315, 1}_1 ∨ -b^{315, 1}_0 ∨ false c in DIMACS: -23693 -23694 -23695 0 c i = 2 c -2+1 --> -1 c ( b^{315, 2}_2 ∧ b^{315, 2}_1 ∧ -b^{315, 2}_0 ∧ p_630) -> ( b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ b^{315, 3}_0) c in CNF: c -b^{315, 2}_2 ∨ -b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ -p_630 ∨ b^{315, 3}_2 c -b^{315, 2}_2 ∨ -b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ -p_630 ∨ -b^{315, 3}_1 c -b^{315, 2}_2 ∨ -b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ -p_630 ∨ b^{315, 3}_0 c in DIMACS: -23696 -23697 23698 -630 23699 0 -23696 -23697 23698 -630 -23700 0 -23696 -23697 23698 -630 23701 0 c -1+1 --> 0 c ( b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ b^{315, 2}_0 ∧ p_630) -> (-b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ -b^{315, 3}_0) c in CNF: c -b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ -p_630 ∨ -b^{315, 3}_2 c -b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ -p_630 ∨ -b^{315, 3}_1 c -b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ -p_630 ∨ -b^{315, 3}_0 c in DIMACS: -23696 23697 -23698 -630 -23699 0 -23696 23697 -23698 -630 -23700 0 -23696 23697 -23698 -630 -23701 0 c 0+1 --> 1 c (-b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ -b^{315, 2}_0 ∧ p_630) -> (-b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ b^{315, 3}_0) c in CNF: c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ -p_630 ∨ -b^{315, 3}_2 c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ -p_630 ∨ -b^{315, 3}_1 c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ -p_630 ∨ b^{315, 3}_0 c in DIMACS: 23696 23697 23698 -630 -23699 0 23696 23697 23698 -630 -23700 0 23696 23697 23698 -630 23701 0 c 1+1 --> 2 c (-b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ b^{315, 2}_0 ∧ p_630) -> (-b^{315, 3}_2 ∧ b^{315, 3}_1 ∧ -b^{315, 3}_0) c in CNF: c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ -p_630 ∨ -b^{315, 3}_2 c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ -p_630 ∨ b^{315, 3}_1 c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ -p_630 ∨ -b^{315, 3}_0 c in DIMACS: 23696 23697 -23698 -630 -23699 0 23696 23697 -23698 -630 23700 0 23696 23697 -23698 -630 -23701 0 c 2+1 --> break c (-b^{315, 2}_2 ∧ b^{315, 2}_1 ∧ -b^{315, 2}_0 ∧ p_630) -> break c in CNF: c b^{315, 2}_2 ∨ -b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ -p_630 ∨ break c in DIMACS: 23696 -23697 23698 -630 1162 0 c 2-1 --> 1 c (-b^{315, 2}_2 ∧ b^{315, 2}_1 ∧ -b^{315, 2}_0 ∧ -p_630) -> (-b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ b^{315, 3}_0) c in CNF: c b^{315, 2}_2 ∨ -b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ p_630 ∨ -b^{315, 3}_2 c b^{315, 2}_2 ∨ -b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ p_630 ∨ -b^{315, 3}_1 c b^{315, 2}_2 ∨ -b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ p_630 ∨ b^{315, 3}_0 c in DIMACS: 23696 -23697 23698 630 -23699 0 23696 -23697 23698 630 -23700 0 23696 -23697 23698 630 23701 0 c 1-1 --> 0 c (-b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ b^{315, 2}_0 ∧ -p_630) -> (-b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ -b^{315, 3}_0) c in CNF: c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ p_630 ∨ -b^{315, 3}_2 c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ p_630 ∨ -b^{315, 3}_1 c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ p_630 ∨ -b^{315, 3}_0 c in DIMACS: 23696 23697 -23698 630 -23699 0 23696 23697 -23698 630 -23700 0 23696 23697 -23698 630 -23701 0 c 0-1 --> -1 c (-b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ -b^{315, 2}_0 ∧ -p_630) -> ( b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ b^{315, 3}_0) c in CNF: c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ p_630 ∨ b^{315, 3}_2 c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ p_630 ∨ -b^{315, 3}_1 c b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ p_630 ∨ b^{315, 3}_0 c in DIMACS: 23696 23697 23698 630 23699 0 23696 23697 23698 630 -23700 0 23696 23697 23698 630 23701 0 c -1-1 --> -2 c ( b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ b^{315, 2}_0 ∧ -p_630) -> ( b^{315, 3}_2 ∧ b^{315, 3}_1 ∧ -b^{315, 3}_0) c in CNF: c -b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ p_630 ∨ b^{315, 3}_2 c -b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ p_630 ∨ b^{315, 3}_1 c -b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ p_630 ∨ -b^{315, 3}_0 c in DIMACS: -23696 23697 -23698 630 23699 0 -23696 23697 -23698 630 23700 0 -23696 23697 -23698 630 -23701 0 c -2-1 --> break c ( b^{315, 2}_2 ∧ b^{315, 2}_1 ∧ -b^{315, 2}_0 ∧ -p_630) -> break c in CNF: c -b^{315, 2}_2 ∨ -b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ p_630 ∨ break c in DIMACS: -23696 -23697 23698 630 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{315, 2}_2 ∧ -b^{315, 2}_1 ∧ -b^{315, 2}_0 ∧ true) c in CNF: c -b^{315, 2}_2 ∨ b^{315, 2}_1 ∨ b^{315, 2}_0 ∨ false c in DIMACS: -23696 23697 23698 0 c 3 does not represent an automaton state. c -(-b^{315, 2}_2 ∧ b^{315, 2}_1 ∧ b^{315, 2}_0 ∧ true) c in CNF: c b^{315, 2}_2 ∨ -b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ false c in DIMACS: 23696 -23697 -23698 0 c -3 does not represent an automaton state. c -( b^{315, 2}_2 ∧ b^{315, 2}_1 ∧ b^{315, 2}_0 ∧ true) c in CNF: c -b^{315, 2}_2 ∨ -b^{315, 2}_1 ∨ -b^{315, 2}_0 ∨ false c in DIMACS: -23696 -23697 -23698 0 c i = 3 c -2+1 --> -1 c ( b^{315, 3}_2 ∧ b^{315, 3}_1 ∧ -b^{315, 3}_0 ∧ p_945) -> ( b^{315, 4}_2 ∧ -b^{315, 4}_1 ∧ b^{315, 4}_0) c in CNF: c -b^{315, 3}_2 ∨ -b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ -p_945 ∨ b^{315, 4}_2 c -b^{315, 3}_2 ∨ -b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ -p_945 ∨ -b^{315, 4}_1 c -b^{315, 3}_2 ∨ -b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ -p_945 ∨ b^{315, 4}_0 c in DIMACS: -23699 -23700 23701 -945 23702 0 -23699 -23700 23701 -945 -23703 0 -23699 -23700 23701 -945 23704 0 c -1+1 --> 0 c ( b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ b^{315, 3}_0 ∧ p_945) -> (-b^{315, 4}_2 ∧ -b^{315, 4}_1 ∧ -b^{315, 4}_0) c in CNF: c -b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ -p_945 ∨ -b^{315, 4}_2 c -b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ -p_945 ∨ -b^{315, 4}_1 c -b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ -p_945 ∨ -b^{315, 4}_0 c in DIMACS: -23699 23700 -23701 -945 -23702 0 -23699 23700 -23701 -945 -23703 0 -23699 23700 -23701 -945 -23704 0 c 0+1 --> 1 c (-b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ -b^{315, 3}_0 ∧ p_945) -> (-b^{315, 4}_2 ∧ -b^{315, 4}_1 ∧ b^{315, 4}_0) c in CNF: c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ -p_945 ∨ -b^{315, 4}_2 c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ -p_945 ∨ -b^{315, 4}_1 c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ -p_945 ∨ b^{315, 4}_0 c in DIMACS: 23699 23700 23701 -945 -23702 0 23699 23700 23701 -945 -23703 0 23699 23700 23701 -945 23704 0 c 1+1 --> 2 c (-b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ b^{315, 3}_0 ∧ p_945) -> (-b^{315, 4}_2 ∧ b^{315, 4}_1 ∧ -b^{315, 4}_0) c in CNF: c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ -p_945 ∨ -b^{315, 4}_2 c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ -p_945 ∨ b^{315, 4}_1 c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ -p_945 ∨ -b^{315, 4}_0 c in DIMACS: 23699 23700 -23701 -945 -23702 0 23699 23700 -23701 -945 23703 0 23699 23700 -23701 -945 -23704 0 c 2+1 --> break c (-b^{315, 3}_2 ∧ b^{315, 3}_1 ∧ -b^{315, 3}_0 ∧ p_945) -> break c in CNF: c b^{315, 3}_2 ∨ -b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ -p_945 ∨ break c in DIMACS: 23699 -23700 23701 -945 1162 0 c 2-1 --> 1 c (-b^{315, 3}_2 ∧ b^{315, 3}_1 ∧ -b^{315, 3}_0 ∧ -p_945) -> (-b^{315, 4}_2 ∧ -b^{315, 4}_1 ∧ b^{315, 4}_0) c in CNF: c b^{315, 3}_2 ∨ -b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ p_945 ∨ -b^{315, 4}_2 c b^{315, 3}_2 ∨ -b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ p_945 ∨ -b^{315, 4}_1 c b^{315, 3}_2 ∨ -b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ p_945 ∨ b^{315, 4}_0 c in DIMACS: 23699 -23700 23701 945 -23702 0 23699 -23700 23701 945 -23703 0 23699 -23700 23701 945 23704 0 c 1-1 --> 0 c (-b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ b^{315, 3}_0 ∧ -p_945) -> (-b^{315, 4}_2 ∧ -b^{315, 4}_1 ∧ -b^{315, 4}_0) c in CNF: c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ p_945 ∨ -b^{315, 4}_2 c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ p_945 ∨ -b^{315, 4}_1 c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ p_945 ∨ -b^{315, 4}_0 c in DIMACS: 23699 23700 -23701 945 -23702 0 23699 23700 -23701 945 -23703 0 23699 23700 -23701 945 -23704 0 c 0-1 --> -1 c (-b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ -b^{315, 3}_0 ∧ -p_945) -> ( b^{315, 4}_2 ∧ -b^{315, 4}_1 ∧ b^{315, 4}_0) c in CNF: c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ p_945 ∨ b^{315, 4}_2 c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ p_945 ∨ -b^{315, 4}_1 c b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ p_945 ∨ b^{315, 4}_0 c in DIMACS: 23699 23700 23701 945 23702 0 23699 23700 23701 945 -23703 0 23699 23700 23701 945 23704 0 c -1-1 --> -2 c ( b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ b^{315, 3}_0 ∧ -p_945) -> ( b^{315, 4}_2 ∧ b^{315, 4}_1 ∧ -b^{315, 4}_0) c in CNF: c -b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ p_945 ∨ b^{315, 4}_2 c -b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ p_945 ∨ b^{315, 4}_1 c -b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ p_945 ∨ -b^{315, 4}_0 c in DIMACS: -23699 23700 -23701 945 23702 0 -23699 23700 -23701 945 23703 0 -23699 23700 -23701 945 -23704 0 c -2-1 --> break c ( b^{315, 3}_2 ∧ b^{315, 3}_1 ∧ -b^{315, 3}_0 ∧ -p_945) -> break c in CNF: c -b^{315, 3}_2 ∨ -b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ p_945 ∨ break c in DIMACS: -23699 -23700 23701 945 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{315, 3}_2 ∧ -b^{315, 3}_1 ∧ -b^{315, 3}_0 ∧ true) c in CNF: c -b^{315, 3}_2 ∨ b^{315, 3}_1 ∨ b^{315, 3}_0 ∨ false c in DIMACS: -23699 23700 23701 0 c 3 does not represent an automaton state. c -(-b^{315, 3}_2 ∧ b^{315, 3}_1 ∧ b^{315, 3}_0 ∧ true) c in CNF: c b^{315, 3}_2 ∨ -b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ false c in DIMACS: 23699 -23700 -23701 0 c -3 does not represent an automaton state. c -( b^{315, 3}_2 ∧ b^{315, 3}_1 ∧ b^{315, 3}_0 ∧ true) c in CNF: c -b^{315, 3}_2 ∨ -b^{315, 3}_1 ∨ -b^{315, 3}_0 ∨ false c in DIMACS: -23699 -23700 -23701 0 c INIT for k = 316 c -b^{316, 1}_2 c -b^{316, 1}_1 c -b^{316, 1}_0 c in DIMACS: -23705 0 -23706 0 -23707 0 c Transitions for k = 316 c i = 1 c -2+1 --> -1 c ( b^{316, 1}_2 ∧ b^{316, 1}_1 ∧ -b^{316, 1}_0 ∧ p_316) -> ( b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ b^{316, 2}_0) c in CNF: c -b^{316, 1}_2 ∨ -b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ -p_316 ∨ b^{316, 2}_2 c -b^{316, 1}_2 ∨ -b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ -p_316 ∨ -b^{316, 2}_1 c -b^{316, 1}_2 ∨ -b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ -p_316 ∨ b^{316, 2}_0 c in DIMACS: -23705 -23706 23707 -316 23708 0 -23705 -23706 23707 -316 -23709 0 -23705 -23706 23707 -316 23710 0 c -1+1 --> 0 c ( b^{316, 1}_2 ∧ -b^{316, 1}_1 ∧ b^{316, 1}_0 ∧ p_316) -> (-b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ -b^{316, 2}_0) c in CNF: c -b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ -p_316 ∨ -b^{316, 2}_2 c -b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ -p_316 ∨ -b^{316, 2}_1 c -b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ -p_316 ∨ -b^{316, 2}_0 c in DIMACS: -23705 23706 -23707 -316 -23708 0 -23705 23706 -23707 -316 -23709 0 -23705 23706 -23707 -316 -23710 0 c 0+1 --> 1 c (-b^{316, 1}_2 ∧ -b^{316, 1}_1 ∧ -b^{316, 1}_0 ∧ p_316) -> (-b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ b^{316, 2}_0) c in CNF: c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ -p_316 ∨ -b^{316, 2}_2 c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ -p_316 ∨ -b^{316, 2}_1 c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ -p_316 ∨ b^{316, 2}_0 c in DIMACS: 23705 23706 23707 -316 -23708 0 23705 23706 23707 -316 -23709 0 23705 23706 23707 -316 23710 0 c 1+1 --> 2 c (-b^{316, 1}_2 ∧ -b^{316, 1}_1 ∧ b^{316, 1}_0 ∧ p_316) -> (-b^{316, 2}_2 ∧ b^{316, 2}_1 ∧ -b^{316, 2}_0) c in CNF: c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ -p_316 ∨ -b^{316, 2}_2 c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ -p_316 ∨ b^{316, 2}_1 c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ -p_316 ∨ -b^{316, 2}_0 c in DIMACS: 23705 23706 -23707 -316 -23708 0 23705 23706 -23707 -316 23709 0 23705 23706 -23707 -316 -23710 0 c 2+1 --> break c (-b^{316, 1}_2 ∧ b^{316, 1}_1 ∧ -b^{316, 1}_0 ∧ p_316) -> break c in CNF: c b^{316, 1}_2 ∨ -b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ -p_316 ∨ break c in DIMACS: 23705 -23706 23707 -316 1162 0 c 2-1 --> 1 c (-b^{316, 1}_2 ∧ b^{316, 1}_1 ∧ -b^{316, 1}_0 ∧ -p_316) -> (-b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ b^{316, 2}_0) c in CNF: c b^{316, 1}_2 ∨ -b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ p_316 ∨ -b^{316, 2}_2 c b^{316, 1}_2 ∨ -b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ p_316 ∨ -b^{316, 2}_1 c b^{316, 1}_2 ∨ -b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ p_316 ∨ b^{316, 2}_0 c in DIMACS: 23705 -23706 23707 316 -23708 0 23705 -23706 23707 316 -23709 0 23705 -23706 23707 316 23710 0 c 1-1 --> 0 c (-b^{316, 1}_2 ∧ -b^{316, 1}_1 ∧ b^{316, 1}_0 ∧ -p_316) -> (-b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ -b^{316, 2}_0) c in CNF: c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ p_316 ∨ -b^{316, 2}_2 c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ p_316 ∨ -b^{316, 2}_1 c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ p_316 ∨ -b^{316, 2}_0 c in DIMACS: 23705 23706 -23707 316 -23708 0 23705 23706 -23707 316 -23709 0 23705 23706 -23707 316 -23710 0 c 0-1 --> -1 c (-b^{316, 1}_2 ∧ -b^{316, 1}_1 ∧ -b^{316, 1}_0 ∧ -p_316) -> ( b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ b^{316, 2}_0) c in CNF: c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ p_316 ∨ b^{316, 2}_2 c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ p_316 ∨ -b^{316, 2}_1 c b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ p_316 ∨ b^{316, 2}_0 c in DIMACS: 23705 23706 23707 316 23708 0 23705 23706 23707 316 -23709 0 23705 23706 23707 316 23710 0 c -1-1 --> -2 c ( b^{316, 1}_2 ∧ -b^{316, 1}_1 ∧ b^{316, 1}_0 ∧ -p_316) -> ( b^{316, 2}_2 ∧ b^{316, 2}_1 ∧ -b^{316, 2}_0) c in CNF: c -b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ p_316 ∨ b^{316, 2}_2 c -b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ p_316 ∨ b^{316, 2}_1 c -b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ p_316 ∨ -b^{316, 2}_0 c in DIMACS: -23705 23706 -23707 316 23708 0 -23705 23706 -23707 316 23709 0 -23705 23706 -23707 316 -23710 0 c -2-1 --> break c ( b^{316, 1}_2 ∧ b^{316, 1}_1 ∧ -b^{316, 1}_0 ∧ -p_316) -> break c in CNF: c -b^{316, 1}_2 ∨ -b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ p_316 ∨ break c in DIMACS: -23705 -23706 23707 316 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{316, 1}_2 ∧ -b^{316, 1}_1 ∧ -b^{316, 1}_0 ∧ true) c in CNF: c -b^{316, 1}_2 ∨ b^{316, 1}_1 ∨ b^{316, 1}_0 ∨ false c in DIMACS: -23705 23706 23707 0 c 3 does not represent an automaton state. c -(-b^{316, 1}_2 ∧ b^{316, 1}_1 ∧ b^{316, 1}_0 ∧ true) c in CNF: c b^{316, 1}_2 ∨ -b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ false c in DIMACS: 23705 -23706 -23707 0 c -3 does not represent an automaton state. c -( b^{316, 1}_2 ∧ b^{316, 1}_1 ∧ b^{316, 1}_0 ∧ true) c in CNF: c -b^{316, 1}_2 ∨ -b^{316, 1}_1 ∨ -b^{316, 1}_0 ∨ false c in DIMACS: -23705 -23706 -23707 0 c i = 2 c -2+1 --> -1 c ( b^{316, 2}_2 ∧ b^{316, 2}_1 ∧ -b^{316, 2}_0 ∧ p_632) -> ( b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ b^{316, 3}_0) c in CNF: c -b^{316, 2}_2 ∨ -b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ -p_632 ∨ b^{316, 3}_2 c -b^{316, 2}_2 ∨ -b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ -p_632 ∨ -b^{316, 3}_1 c -b^{316, 2}_2 ∨ -b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ -p_632 ∨ b^{316, 3}_0 c in DIMACS: -23708 -23709 23710 -632 23711 0 -23708 -23709 23710 -632 -23712 0 -23708 -23709 23710 -632 23713 0 c -1+1 --> 0 c ( b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ b^{316, 2}_0 ∧ p_632) -> (-b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ -b^{316, 3}_0) c in CNF: c -b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ -p_632 ∨ -b^{316, 3}_2 c -b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ -p_632 ∨ -b^{316, 3}_1 c -b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ -p_632 ∨ -b^{316, 3}_0 c in DIMACS: -23708 23709 -23710 -632 -23711 0 -23708 23709 -23710 -632 -23712 0 -23708 23709 -23710 -632 -23713 0 c 0+1 --> 1 c (-b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ -b^{316, 2}_0 ∧ p_632) -> (-b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ b^{316, 3}_0) c in CNF: c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ -p_632 ∨ -b^{316, 3}_2 c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ -p_632 ∨ -b^{316, 3}_1 c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ -p_632 ∨ b^{316, 3}_0 c in DIMACS: 23708 23709 23710 -632 -23711 0 23708 23709 23710 -632 -23712 0 23708 23709 23710 -632 23713 0 c 1+1 --> 2 c (-b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ b^{316, 2}_0 ∧ p_632) -> (-b^{316, 3}_2 ∧ b^{316, 3}_1 ∧ -b^{316, 3}_0) c in CNF: c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ -p_632 ∨ -b^{316, 3}_2 c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ -p_632 ∨ b^{316, 3}_1 c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ -p_632 ∨ -b^{316, 3}_0 c in DIMACS: 23708 23709 -23710 -632 -23711 0 23708 23709 -23710 -632 23712 0 23708 23709 -23710 -632 -23713 0 c 2+1 --> break c (-b^{316, 2}_2 ∧ b^{316, 2}_1 ∧ -b^{316, 2}_0 ∧ p_632) -> break c in CNF: c b^{316, 2}_2 ∨ -b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ -p_632 ∨ break c in DIMACS: 23708 -23709 23710 -632 1162 0 c 2-1 --> 1 c (-b^{316, 2}_2 ∧ b^{316, 2}_1 ∧ -b^{316, 2}_0 ∧ -p_632) -> (-b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ b^{316, 3}_0) c in CNF: c b^{316, 2}_2 ∨ -b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ p_632 ∨ -b^{316, 3}_2 c b^{316, 2}_2 ∨ -b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ p_632 ∨ -b^{316, 3}_1 c b^{316, 2}_2 ∨ -b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ p_632 ∨ b^{316, 3}_0 c in DIMACS: 23708 -23709 23710 632 -23711 0 23708 -23709 23710 632 -23712 0 23708 -23709 23710 632 23713 0 c 1-1 --> 0 c (-b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ b^{316, 2}_0 ∧ -p_632) -> (-b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ -b^{316, 3}_0) c in CNF: c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ p_632 ∨ -b^{316, 3}_2 c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ p_632 ∨ -b^{316, 3}_1 c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ p_632 ∨ -b^{316, 3}_0 c in DIMACS: 23708 23709 -23710 632 -23711 0 23708 23709 -23710 632 -23712 0 23708 23709 -23710 632 -23713 0 c 0-1 --> -1 c (-b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ -b^{316, 2}_0 ∧ -p_632) -> ( b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ b^{316, 3}_0) c in CNF: c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ p_632 ∨ b^{316, 3}_2 c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ p_632 ∨ -b^{316, 3}_1 c b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ p_632 ∨ b^{316, 3}_0 c in DIMACS: 23708 23709 23710 632 23711 0 23708 23709 23710 632 -23712 0 23708 23709 23710 632 23713 0 c -1-1 --> -2 c ( b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ b^{316, 2}_0 ∧ -p_632) -> ( b^{316, 3}_2 ∧ b^{316, 3}_1 ∧ -b^{316, 3}_0) c in CNF: c -b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ p_632 ∨ b^{316, 3}_2 c -b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ p_632 ∨ b^{316, 3}_1 c -b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ p_632 ∨ -b^{316, 3}_0 c in DIMACS: -23708 23709 -23710 632 23711 0 -23708 23709 -23710 632 23712 0 -23708 23709 -23710 632 -23713 0 c -2-1 --> break c ( b^{316, 2}_2 ∧ b^{316, 2}_1 ∧ -b^{316, 2}_0 ∧ -p_632) -> break c in CNF: c -b^{316, 2}_2 ∨ -b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ p_632 ∨ break c in DIMACS: -23708 -23709 23710 632 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{316, 2}_2 ∧ -b^{316, 2}_1 ∧ -b^{316, 2}_0 ∧ true) c in CNF: c -b^{316, 2}_2 ∨ b^{316, 2}_1 ∨ b^{316, 2}_0 ∨ false c in DIMACS: -23708 23709 23710 0 c 3 does not represent an automaton state. c -(-b^{316, 2}_2 ∧ b^{316, 2}_1 ∧ b^{316, 2}_0 ∧ true) c in CNF: c b^{316, 2}_2 ∨ -b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ false c in DIMACS: 23708 -23709 -23710 0 c -3 does not represent an automaton state. c -( b^{316, 2}_2 ∧ b^{316, 2}_1 ∧ b^{316, 2}_0 ∧ true) c in CNF: c -b^{316, 2}_2 ∨ -b^{316, 2}_1 ∨ -b^{316, 2}_0 ∨ false c in DIMACS: -23708 -23709 -23710 0 c i = 3 c -2+1 --> -1 c ( b^{316, 3}_2 ∧ b^{316, 3}_1 ∧ -b^{316, 3}_0 ∧ p_948) -> ( b^{316, 4}_2 ∧ -b^{316, 4}_1 ∧ b^{316, 4}_0) c in CNF: c -b^{316, 3}_2 ∨ -b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ -p_948 ∨ b^{316, 4}_2 c -b^{316, 3}_2 ∨ -b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ -p_948 ∨ -b^{316, 4}_1 c -b^{316, 3}_2 ∨ -b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ -p_948 ∨ b^{316, 4}_0 c in DIMACS: -23711 -23712 23713 -948 23714 0 -23711 -23712 23713 -948 -23715 0 -23711 -23712 23713 -948 23716 0 c -1+1 --> 0 c ( b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ b^{316, 3}_0 ∧ p_948) -> (-b^{316, 4}_2 ∧ -b^{316, 4}_1 ∧ -b^{316, 4}_0) c in CNF: c -b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ -p_948 ∨ -b^{316, 4}_2 c -b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ -p_948 ∨ -b^{316, 4}_1 c -b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ -p_948 ∨ -b^{316, 4}_0 c in DIMACS: -23711 23712 -23713 -948 -23714 0 -23711 23712 -23713 -948 -23715 0 -23711 23712 -23713 -948 -23716 0 c 0+1 --> 1 c (-b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ -b^{316, 3}_0 ∧ p_948) -> (-b^{316, 4}_2 ∧ -b^{316, 4}_1 ∧ b^{316, 4}_0) c in CNF: c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ -p_948 ∨ -b^{316, 4}_2 c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ -p_948 ∨ -b^{316, 4}_1 c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ -p_948 ∨ b^{316, 4}_0 c in DIMACS: 23711 23712 23713 -948 -23714 0 23711 23712 23713 -948 -23715 0 23711 23712 23713 -948 23716 0 c 1+1 --> 2 c (-b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ b^{316, 3}_0 ∧ p_948) -> (-b^{316, 4}_2 ∧ b^{316, 4}_1 ∧ -b^{316, 4}_0) c in CNF: c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ -p_948 ∨ -b^{316, 4}_2 c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ -p_948 ∨ b^{316, 4}_1 c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ -p_948 ∨ -b^{316, 4}_0 c in DIMACS: 23711 23712 -23713 -948 -23714 0 23711 23712 -23713 -948 23715 0 23711 23712 -23713 -948 -23716 0 c 2+1 --> break c (-b^{316, 3}_2 ∧ b^{316, 3}_1 ∧ -b^{316, 3}_0 ∧ p_948) -> break c in CNF: c b^{316, 3}_2 ∨ -b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ -p_948 ∨ break c in DIMACS: 23711 -23712 23713 -948 1162 0 c 2-1 --> 1 c (-b^{316, 3}_2 ∧ b^{316, 3}_1 ∧ -b^{316, 3}_0 ∧ -p_948) -> (-b^{316, 4}_2 ∧ -b^{316, 4}_1 ∧ b^{316, 4}_0) c in CNF: c b^{316, 3}_2 ∨ -b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ p_948 ∨ -b^{316, 4}_2 c b^{316, 3}_2 ∨ -b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ p_948 ∨ -b^{316, 4}_1 c b^{316, 3}_2 ∨ -b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ p_948 ∨ b^{316, 4}_0 c in DIMACS: 23711 -23712 23713 948 -23714 0 23711 -23712 23713 948 -23715 0 23711 -23712 23713 948 23716 0 c 1-1 --> 0 c (-b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ b^{316, 3}_0 ∧ -p_948) -> (-b^{316, 4}_2 ∧ -b^{316, 4}_1 ∧ -b^{316, 4}_0) c in CNF: c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ p_948 ∨ -b^{316, 4}_2 c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ p_948 ∨ -b^{316, 4}_1 c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ p_948 ∨ -b^{316, 4}_0 c in DIMACS: 23711 23712 -23713 948 -23714 0 23711 23712 -23713 948 -23715 0 23711 23712 -23713 948 -23716 0 c 0-1 --> -1 c (-b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ -b^{316, 3}_0 ∧ -p_948) -> ( b^{316, 4}_2 ∧ -b^{316, 4}_1 ∧ b^{316, 4}_0) c in CNF: c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ p_948 ∨ b^{316, 4}_2 c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ p_948 ∨ -b^{316, 4}_1 c b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ p_948 ∨ b^{316, 4}_0 c in DIMACS: 23711 23712 23713 948 23714 0 23711 23712 23713 948 -23715 0 23711 23712 23713 948 23716 0 c -1-1 --> -2 c ( b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ b^{316, 3}_0 ∧ -p_948) -> ( b^{316, 4}_2 ∧ b^{316, 4}_1 ∧ -b^{316, 4}_0) c in CNF: c -b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ p_948 ∨ b^{316, 4}_2 c -b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ p_948 ∨ b^{316, 4}_1 c -b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ p_948 ∨ -b^{316, 4}_0 c in DIMACS: -23711 23712 -23713 948 23714 0 -23711 23712 -23713 948 23715 0 -23711 23712 -23713 948 -23716 0 c -2-1 --> break c ( b^{316, 3}_2 ∧ b^{316, 3}_1 ∧ -b^{316, 3}_0 ∧ -p_948) -> break c in CNF: c -b^{316, 3}_2 ∨ -b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ p_948 ∨ break c in DIMACS: -23711 -23712 23713 948 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{316, 3}_2 ∧ -b^{316, 3}_1 ∧ -b^{316, 3}_0 ∧ true) c in CNF: c -b^{316, 3}_2 ∨ b^{316, 3}_1 ∨ b^{316, 3}_0 ∨ false c in DIMACS: -23711 23712 23713 0 c 3 does not represent an automaton state. c -(-b^{316, 3}_2 ∧ b^{316, 3}_1 ∧ b^{316, 3}_0 ∧ true) c in CNF: c b^{316, 3}_2 ∨ -b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ false c in DIMACS: 23711 -23712 -23713 0 c -3 does not represent an automaton state. c -( b^{316, 3}_2 ∧ b^{316, 3}_1 ∧ b^{316, 3}_0 ∧ true) c in CNF: c -b^{316, 3}_2 ∨ -b^{316, 3}_1 ∨ -b^{316, 3}_0 ∨ false c in DIMACS: -23711 -23712 -23713 0 c INIT for k = 317 c -b^{317, 1}_2 c -b^{317, 1}_1 c -b^{317, 1}_0 c in DIMACS: -23717 0 -23718 0 -23719 0 c Transitions for k = 317 c i = 1 c -2+1 --> -1 c ( b^{317, 1}_2 ∧ b^{317, 1}_1 ∧ -b^{317, 1}_0 ∧ p_317) -> ( b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ b^{317, 2}_0) c in CNF: c -b^{317, 1}_2 ∨ -b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ -p_317 ∨ b^{317, 2}_2 c -b^{317, 1}_2 ∨ -b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ -p_317 ∨ -b^{317, 2}_1 c -b^{317, 1}_2 ∨ -b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ -p_317 ∨ b^{317, 2}_0 c in DIMACS: -23717 -23718 23719 -317 23720 0 -23717 -23718 23719 -317 -23721 0 -23717 -23718 23719 -317 23722 0 c -1+1 --> 0 c ( b^{317, 1}_2 ∧ -b^{317, 1}_1 ∧ b^{317, 1}_0 ∧ p_317) -> (-b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ -b^{317, 2}_0) c in CNF: c -b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ -p_317 ∨ -b^{317, 2}_2 c -b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ -p_317 ∨ -b^{317, 2}_1 c -b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ -p_317 ∨ -b^{317, 2}_0 c in DIMACS: -23717 23718 -23719 -317 -23720 0 -23717 23718 -23719 -317 -23721 0 -23717 23718 -23719 -317 -23722 0 c 0+1 --> 1 c (-b^{317, 1}_2 ∧ -b^{317, 1}_1 ∧ -b^{317, 1}_0 ∧ p_317) -> (-b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ b^{317, 2}_0) c in CNF: c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ -p_317 ∨ -b^{317, 2}_2 c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ -p_317 ∨ -b^{317, 2}_1 c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ -p_317 ∨ b^{317, 2}_0 c in DIMACS: 23717 23718 23719 -317 -23720 0 23717 23718 23719 -317 -23721 0 23717 23718 23719 -317 23722 0 c 1+1 --> 2 c (-b^{317, 1}_2 ∧ -b^{317, 1}_1 ∧ b^{317, 1}_0 ∧ p_317) -> (-b^{317, 2}_2 ∧ b^{317, 2}_1 ∧ -b^{317, 2}_0) c in CNF: c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ -p_317 ∨ -b^{317, 2}_2 c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ -p_317 ∨ b^{317, 2}_1 c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ -p_317 ∨ -b^{317, 2}_0 c in DIMACS: 23717 23718 -23719 -317 -23720 0 23717 23718 -23719 -317 23721 0 23717 23718 -23719 -317 -23722 0 c 2+1 --> break c (-b^{317, 1}_2 ∧ b^{317, 1}_1 ∧ -b^{317, 1}_0 ∧ p_317) -> break c in CNF: c b^{317, 1}_2 ∨ -b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ -p_317 ∨ break c in DIMACS: 23717 -23718 23719 -317 1162 0 c 2-1 --> 1 c (-b^{317, 1}_2 ∧ b^{317, 1}_1 ∧ -b^{317, 1}_0 ∧ -p_317) -> (-b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ b^{317, 2}_0) c in CNF: c b^{317, 1}_2 ∨ -b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ p_317 ∨ -b^{317, 2}_2 c b^{317, 1}_2 ∨ -b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ p_317 ∨ -b^{317, 2}_1 c b^{317, 1}_2 ∨ -b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ p_317 ∨ b^{317, 2}_0 c in DIMACS: 23717 -23718 23719 317 -23720 0 23717 -23718 23719 317 -23721 0 23717 -23718 23719 317 23722 0 c 1-1 --> 0 c (-b^{317, 1}_2 ∧ -b^{317, 1}_1 ∧ b^{317, 1}_0 ∧ -p_317) -> (-b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ -b^{317, 2}_0) c in CNF: c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ p_317 ∨ -b^{317, 2}_2 c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ p_317 ∨ -b^{317, 2}_1 c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ p_317 ∨ -b^{317, 2}_0 c in DIMACS: 23717 23718 -23719 317 -23720 0 23717 23718 -23719 317 -23721 0 23717 23718 -23719 317 -23722 0 c 0-1 --> -1 c (-b^{317, 1}_2 ∧ -b^{317, 1}_1 ∧ -b^{317, 1}_0 ∧ -p_317) -> ( b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ b^{317, 2}_0) c in CNF: c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ p_317 ∨ b^{317, 2}_2 c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ p_317 ∨ -b^{317, 2}_1 c b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ p_317 ∨ b^{317, 2}_0 c in DIMACS: 23717 23718 23719 317 23720 0 23717 23718 23719 317 -23721 0 23717 23718 23719 317 23722 0 c -1-1 --> -2 c ( b^{317, 1}_2 ∧ -b^{317, 1}_1 ∧ b^{317, 1}_0 ∧ -p_317) -> ( b^{317, 2}_2 ∧ b^{317, 2}_1 ∧ -b^{317, 2}_0) c in CNF: c -b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ p_317 ∨ b^{317, 2}_2 c -b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ p_317 ∨ b^{317, 2}_1 c -b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ p_317 ∨ -b^{317, 2}_0 c in DIMACS: -23717 23718 -23719 317 23720 0 -23717 23718 -23719 317 23721 0 -23717 23718 -23719 317 -23722 0 c -2-1 --> break c ( b^{317, 1}_2 ∧ b^{317, 1}_1 ∧ -b^{317, 1}_0 ∧ -p_317) -> break c in CNF: c -b^{317, 1}_2 ∨ -b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ p_317 ∨ break c in DIMACS: -23717 -23718 23719 317 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{317, 1}_2 ∧ -b^{317, 1}_1 ∧ -b^{317, 1}_0 ∧ true) c in CNF: c -b^{317, 1}_2 ∨ b^{317, 1}_1 ∨ b^{317, 1}_0 ∨ false c in DIMACS: -23717 23718 23719 0 c 3 does not represent an automaton state. c -(-b^{317, 1}_2 ∧ b^{317, 1}_1 ∧ b^{317, 1}_0 ∧ true) c in CNF: c b^{317, 1}_2 ∨ -b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ false c in DIMACS: 23717 -23718 -23719 0 c -3 does not represent an automaton state. c -( b^{317, 1}_2 ∧ b^{317, 1}_1 ∧ b^{317, 1}_0 ∧ true) c in CNF: c -b^{317, 1}_2 ∨ -b^{317, 1}_1 ∨ -b^{317, 1}_0 ∨ false c in DIMACS: -23717 -23718 -23719 0 c i = 2 c -2+1 --> -1 c ( b^{317, 2}_2 ∧ b^{317, 2}_1 ∧ -b^{317, 2}_0 ∧ p_634) -> ( b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ b^{317, 3}_0) c in CNF: c -b^{317, 2}_2 ∨ -b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ -p_634 ∨ b^{317, 3}_2 c -b^{317, 2}_2 ∨ -b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ -p_634 ∨ -b^{317, 3}_1 c -b^{317, 2}_2 ∨ -b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ -p_634 ∨ b^{317, 3}_0 c in DIMACS: -23720 -23721 23722 -634 23723 0 -23720 -23721 23722 -634 -23724 0 -23720 -23721 23722 -634 23725 0 c -1+1 --> 0 c ( b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ b^{317, 2}_0 ∧ p_634) -> (-b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ -b^{317, 3}_0) c in CNF: c -b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ -p_634 ∨ -b^{317, 3}_2 c -b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ -p_634 ∨ -b^{317, 3}_1 c -b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ -p_634 ∨ -b^{317, 3}_0 c in DIMACS: -23720 23721 -23722 -634 -23723 0 -23720 23721 -23722 -634 -23724 0 -23720 23721 -23722 -634 -23725 0 c 0+1 --> 1 c (-b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ -b^{317, 2}_0 ∧ p_634) -> (-b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ b^{317, 3}_0) c in CNF: c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ -p_634 ∨ -b^{317, 3}_2 c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ -p_634 ∨ -b^{317, 3}_1 c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ -p_634 ∨ b^{317, 3}_0 c in DIMACS: 23720 23721 23722 -634 -23723 0 23720 23721 23722 -634 -23724 0 23720 23721 23722 -634 23725 0 c 1+1 --> 2 c (-b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ b^{317, 2}_0 ∧ p_634) -> (-b^{317, 3}_2 ∧ b^{317, 3}_1 ∧ -b^{317, 3}_0) c in CNF: c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ -p_634 ∨ -b^{317, 3}_2 c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ -p_634 ∨ b^{317, 3}_1 c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ -p_634 ∨ -b^{317, 3}_0 c in DIMACS: 23720 23721 -23722 -634 -23723 0 23720 23721 -23722 -634 23724 0 23720 23721 -23722 -634 -23725 0 c 2+1 --> break c (-b^{317, 2}_2 ∧ b^{317, 2}_1 ∧ -b^{317, 2}_0 ∧ p_634) -> break c in CNF: c b^{317, 2}_2 ∨ -b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ -p_634 ∨ break c in DIMACS: 23720 -23721 23722 -634 1162 0 c 2-1 --> 1 c (-b^{317, 2}_2 ∧ b^{317, 2}_1 ∧ -b^{317, 2}_0 ∧ -p_634) -> (-b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ b^{317, 3}_0) c in CNF: c b^{317, 2}_2 ∨ -b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ p_634 ∨ -b^{317, 3}_2 c b^{317, 2}_2 ∨ -b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ p_634 ∨ -b^{317, 3}_1 c b^{317, 2}_2 ∨ -b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ p_634 ∨ b^{317, 3}_0 c in DIMACS: 23720 -23721 23722 634 -23723 0 23720 -23721 23722 634 -23724 0 23720 -23721 23722 634 23725 0 c 1-1 --> 0 c (-b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ b^{317, 2}_0 ∧ -p_634) -> (-b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ -b^{317, 3}_0) c in CNF: c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ p_634 ∨ -b^{317, 3}_2 c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ p_634 ∨ -b^{317, 3}_1 c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ p_634 ∨ -b^{317, 3}_0 c in DIMACS: 23720 23721 -23722 634 -23723 0 23720 23721 -23722 634 -23724 0 23720 23721 -23722 634 -23725 0 c 0-1 --> -1 c (-b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ -b^{317, 2}_0 ∧ -p_634) -> ( b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ b^{317, 3}_0) c in CNF: c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ p_634 ∨ b^{317, 3}_2 c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ p_634 ∨ -b^{317, 3}_1 c b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ p_634 ∨ b^{317, 3}_0 c in DIMACS: 23720 23721 23722 634 23723 0 23720 23721 23722 634 -23724 0 23720 23721 23722 634 23725 0 c -1-1 --> -2 c ( b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ b^{317, 2}_0 ∧ -p_634) -> ( b^{317, 3}_2 ∧ b^{317, 3}_1 ∧ -b^{317, 3}_0) c in CNF: c -b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ p_634 ∨ b^{317, 3}_2 c -b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ p_634 ∨ b^{317, 3}_1 c -b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ p_634 ∨ -b^{317, 3}_0 c in DIMACS: -23720 23721 -23722 634 23723 0 -23720 23721 -23722 634 23724 0 -23720 23721 -23722 634 -23725 0 c -2-1 --> break c ( b^{317, 2}_2 ∧ b^{317, 2}_1 ∧ -b^{317, 2}_0 ∧ -p_634) -> break c in CNF: c -b^{317, 2}_2 ∨ -b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ p_634 ∨ break c in DIMACS: -23720 -23721 23722 634 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{317, 2}_2 ∧ -b^{317, 2}_1 ∧ -b^{317, 2}_0 ∧ true) c in CNF: c -b^{317, 2}_2 ∨ b^{317, 2}_1 ∨ b^{317, 2}_0 ∨ false c in DIMACS: -23720 23721 23722 0 c 3 does not represent an automaton state. c -(-b^{317, 2}_2 ∧ b^{317, 2}_1 ∧ b^{317, 2}_0 ∧ true) c in CNF: c b^{317, 2}_2 ∨ -b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ false c in DIMACS: 23720 -23721 -23722 0 c -3 does not represent an automaton state. c -( b^{317, 2}_2 ∧ b^{317, 2}_1 ∧ b^{317, 2}_0 ∧ true) c in CNF: c -b^{317, 2}_2 ∨ -b^{317, 2}_1 ∨ -b^{317, 2}_0 ∨ false c in DIMACS: -23720 -23721 -23722 0 c i = 3 c -2+1 --> -1 c ( b^{317, 3}_2 ∧ b^{317, 3}_1 ∧ -b^{317, 3}_0 ∧ p_951) -> ( b^{317, 4}_2 ∧ -b^{317, 4}_1 ∧ b^{317, 4}_0) c in CNF: c -b^{317, 3}_2 ∨ -b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ -p_951 ∨ b^{317, 4}_2 c -b^{317, 3}_2 ∨ -b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ -p_951 ∨ -b^{317, 4}_1 c -b^{317, 3}_2 ∨ -b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ -p_951 ∨ b^{317, 4}_0 c in DIMACS: -23723 -23724 23725 -951 23726 0 -23723 -23724 23725 -951 -23727 0 -23723 -23724 23725 -951 23728 0 c -1+1 --> 0 c ( b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ b^{317, 3}_0 ∧ p_951) -> (-b^{317, 4}_2 ∧ -b^{317, 4}_1 ∧ -b^{317, 4}_0) c in CNF: c -b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ -p_951 ∨ -b^{317, 4}_2 c -b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ -p_951 ∨ -b^{317, 4}_1 c -b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ -p_951 ∨ -b^{317, 4}_0 c in DIMACS: -23723 23724 -23725 -951 -23726 0 -23723 23724 -23725 -951 -23727 0 -23723 23724 -23725 -951 -23728 0 c 0+1 --> 1 c (-b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ -b^{317, 3}_0 ∧ p_951) -> (-b^{317, 4}_2 ∧ -b^{317, 4}_1 ∧ b^{317, 4}_0) c in CNF: c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ -p_951 ∨ -b^{317, 4}_2 c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ -p_951 ∨ -b^{317, 4}_1 c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ -p_951 ∨ b^{317, 4}_0 c in DIMACS: 23723 23724 23725 -951 -23726 0 23723 23724 23725 -951 -23727 0 23723 23724 23725 -951 23728 0 c 1+1 --> 2 c (-b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ b^{317, 3}_0 ∧ p_951) -> (-b^{317, 4}_2 ∧ b^{317, 4}_1 ∧ -b^{317, 4}_0) c in CNF: c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ -p_951 ∨ -b^{317, 4}_2 c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ -p_951 ∨ b^{317, 4}_1 c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ -p_951 ∨ -b^{317, 4}_0 c in DIMACS: 23723 23724 -23725 -951 -23726 0 23723 23724 -23725 -951 23727 0 23723 23724 -23725 -951 -23728 0 c 2+1 --> break c (-b^{317, 3}_2 ∧ b^{317, 3}_1 ∧ -b^{317, 3}_0 ∧ p_951) -> break c in CNF: c b^{317, 3}_2 ∨ -b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ -p_951 ∨ break c in DIMACS: 23723 -23724 23725 -951 1162 0 c 2-1 --> 1 c (-b^{317, 3}_2 ∧ b^{317, 3}_1 ∧ -b^{317, 3}_0 ∧ -p_951) -> (-b^{317, 4}_2 ∧ -b^{317, 4}_1 ∧ b^{317, 4}_0) c in CNF: c b^{317, 3}_2 ∨ -b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ p_951 ∨ -b^{317, 4}_2 c b^{317, 3}_2 ∨ -b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ p_951 ∨ -b^{317, 4}_1 c b^{317, 3}_2 ∨ -b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ p_951 ∨ b^{317, 4}_0 c in DIMACS: 23723 -23724 23725 951 -23726 0 23723 -23724 23725 951 -23727 0 23723 -23724 23725 951 23728 0 c 1-1 --> 0 c (-b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ b^{317, 3}_0 ∧ -p_951) -> (-b^{317, 4}_2 ∧ -b^{317, 4}_1 ∧ -b^{317, 4}_0) c in CNF: c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ p_951 ∨ -b^{317, 4}_2 c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ p_951 ∨ -b^{317, 4}_1 c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ p_951 ∨ -b^{317, 4}_0 c in DIMACS: 23723 23724 -23725 951 -23726 0 23723 23724 -23725 951 -23727 0 23723 23724 -23725 951 -23728 0 c 0-1 --> -1 c (-b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ -b^{317, 3}_0 ∧ -p_951) -> ( b^{317, 4}_2 ∧ -b^{317, 4}_1 ∧ b^{317, 4}_0) c in CNF: c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ p_951 ∨ b^{317, 4}_2 c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ p_951 ∨ -b^{317, 4}_1 c b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ p_951 ∨ b^{317, 4}_0 c in DIMACS: 23723 23724 23725 951 23726 0 23723 23724 23725 951 -23727 0 23723 23724 23725 951 23728 0 c -1-1 --> -2 c ( b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ b^{317, 3}_0 ∧ -p_951) -> ( b^{317, 4}_2 ∧ b^{317, 4}_1 ∧ -b^{317, 4}_0) c in CNF: c -b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ p_951 ∨ b^{317, 4}_2 c -b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ p_951 ∨ b^{317, 4}_1 c -b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ p_951 ∨ -b^{317, 4}_0 c in DIMACS: -23723 23724 -23725 951 23726 0 -23723 23724 -23725 951 23727 0 -23723 23724 -23725 951 -23728 0 c -2-1 --> break c ( b^{317, 3}_2 ∧ b^{317, 3}_1 ∧ -b^{317, 3}_0 ∧ -p_951) -> break c in CNF: c -b^{317, 3}_2 ∨ -b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ p_951 ∨ break c in DIMACS: -23723 -23724 23725 951 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{317, 3}_2 ∧ -b^{317, 3}_1 ∧ -b^{317, 3}_0 ∧ true) c in CNF: c -b^{317, 3}_2 ∨ b^{317, 3}_1 ∨ b^{317, 3}_0 ∨ false c in DIMACS: -23723 23724 23725 0 c 3 does not represent an automaton state. c -(-b^{317, 3}_2 ∧ b^{317, 3}_1 ∧ b^{317, 3}_0 ∧ true) c in CNF: c b^{317, 3}_2 ∨ -b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ false c in DIMACS: 23723 -23724 -23725 0 c -3 does not represent an automaton state. c -( b^{317, 3}_2 ∧ b^{317, 3}_1 ∧ b^{317, 3}_0 ∧ true) c in CNF: c -b^{317, 3}_2 ∨ -b^{317, 3}_1 ∨ -b^{317, 3}_0 ∨ false c in DIMACS: -23723 -23724 -23725 0 c INIT for k = 318 c -b^{318, 1}_2 c -b^{318, 1}_1 c -b^{318, 1}_0 c in DIMACS: -23729 0 -23730 0 -23731 0 c Transitions for k = 318 c i = 1 c -2+1 --> -1 c ( b^{318, 1}_2 ∧ b^{318, 1}_1 ∧ -b^{318, 1}_0 ∧ p_318) -> ( b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ b^{318, 2}_0) c in CNF: c -b^{318, 1}_2 ∨ -b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ -p_318 ∨ b^{318, 2}_2 c -b^{318, 1}_2 ∨ -b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ -p_318 ∨ -b^{318, 2}_1 c -b^{318, 1}_2 ∨ -b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ -p_318 ∨ b^{318, 2}_0 c in DIMACS: -23729 -23730 23731 -318 23732 0 -23729 -23730 23731 -318 -23733 0 -23729 -23730 23731 -318 23734 0 c -1+1 --> 0 c ( b^{318, 1}_2 ∧ -b^{318, 1}_1 ∧ b^{318, 1}_0 ∧ p_318) -> (-b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ -b^{318, 2}_0) c in CNF: c -b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ -p_318 ∨ -b^{318, 2}_2 c -b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ -p_318 ∨ -b^{318, 2}_1 c -b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ -p_318 ∨ -b^{318, 2}_0 c in DIMACS: -23729 23730 -23731 -318 -23732 0 -23729 23730 -23731 -318 -23733 0 -23729 23730 -23731 -318 -23734 0 c 0+1 --> 1 c (-b^{318, 1}_2 ∧ -b^{318, 1}_1 ∧ -b^{318, 1}_0 ∧ p_318) -> (-b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ b^{318, 2}_0) c in CNF: c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ -p_318 ∨ -b^{318, 2}_2 c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ -p_318 ∨ -b^{318, 2}_1 c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ -p_318 ∨ b^{318, 2}_0 c in DIMACS: 23729 23730 23731 -318 -23732 0 23729 23730 23731 -318 -23733 0 23729 23730 23731 -318 23734 0 c 1+1 --> 2 c (-b^{318, 1}_2 ∧ -b^{318, 1}_1 ∧ b^{318, 1}_0 ∧ p_318) -> (-b^{318, 2}_2 ∧ b^{318, 2}_1 ∧ -b^{318, 2}_0) c in CNF: c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ -p_318 ∨ -b^{318, 2}_2 c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ -p_318 ∨ b^{318, 2}_1 c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ -p_318 ∨ -b^{318, 2}_0 c in DIMACS: 23729 23730 -23731 -318 -23732 0 23729 23730 -23731 -318 23733 0 23729 23730 -23731 -318 -23734 0 c 2+1 --> break c (-b^{318, 1}_2 ∧ b^{318, 1}_1 ∧ -b^{318, 1}_0 ∧ p_318) -> break c in CNF: c b^{318, 1}_2 ∨ -b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ -p_318 ∨ break c in DIMACS: 23729 -23730 23731 -318 1162 0 c 2-1 --> 1 c (-b^{318, 1}_2 ∧ b^{318, 1}_1 ∧ -b^{318, 1}_0 ∧ -p_318) -> (-b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ b^{318, 2}_0) c in CNF: c b^{318, 1}_2 ∨ -b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ p_318 ∨ -b^{318, 2}_2 c b^{318, 1}_2 ∨ -b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ p_318 ∨ -b^{318, 2}_1 c b^{318, 1}_2 ∨ -b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ p_318 ∨ b^{318, 2}_0 c in DIMACS: 23729 -23730 23731 318 -23732 0 23729 -23730 23731 318 -23733 0 23729 -23730 23731 318 23734 0 c 1-1 --> 0 c (-b^{318, 1}_2 ∧ -b^{318, 1}_1 ∧ b^{318, 1}_0 ∧ -p_318) -> (-b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ -b^{318, 2}_0) c in CNF: c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ p_318 ∨ -b^{318, 2}_2 c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ p_318 ∨ -b^{318, 2}_1 c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ p_318 ∨ -b^{318, 2}_0 c in DIMACS: 23729 23730 -23731 318 -23732 0 23729 23730 -23731 318 -23733 0 23729 23730 -23731 318 -23734 0 c 0-1 --> -1 c (-b^{318, 1}_2 ∧ -b^{318, 1}_1 ∧ -b^{318, 1}_0 ∧ -p_318) -> ( b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ b^{318, 2}_0) c in CNF: c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ p_318 ∨ b^{318, 2}_2 c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ p_318 ∨ -b^{318, 2}_1 c b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ p_318 ∨ b^{318, 2}_0 c in DIMACS: 23729 23730 23731 318 23732 0 23729 23730 23731 318 -23733 0 23729 23730 23731 318 23734 0 c -1-1 --> -2 c ( b^{318, 1}_2 ∧ -b^{318, 1}_1 ∧ b^{318, 1}_0 ∧ -p_318) -> ( b^{318, 2}_2 ∧ b^{318, 2}_1 ∧ -b^{318, 2}_0) c in CNF: c -b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ p_318 ∨ b^{318, 2}_2 c -b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ p_318 ∨ b^{318, 2}_1 c -b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ p_318 ∨ -b^{318, 2}_0 c in DIMACS: -23729 23730 -23731 318 23732 0 -23729 23730 -23731 318 23733 0 -23729 23730 -23731 318 -23734 0 c -2-1 --> break c ( b^{318, 1}_2 ∧ b^{318, 1}_1 ∧ -b^{318, 1}_0 ∧ -p_318) -> break c in CNF: c -b^{318, 1}_2 ∨ -b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ p_318 ∨ break c in DIMACS: -23729 -23730 23731 318 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{318, 1}_2 ∧ -b^{318, 1}_1 ∧ -b^{318, 1}_0 ∧ true) c in CNF: c -b^{318, 1}_2 ∨ b^{318, 1}_1 ∨ b^{318, 1}_0 ∨ false c in DIMACS: -23729 23730 23731 0 c 3 does not represent an automaton state. c -(-b^{318, 1}_2 ∧ b^{318, 1}_1 ∧ b^{318, 1}_0 ∧ true) c in CNF: c b^{318, 1}_2 ∨ -b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ false c in DIMACS: 23729 -23730 -23731 0 c -3 does not represent an automaton state. c -( b^{318, 1}_2 ∧ b^{318, 1}_1 ∧ b^{318, 1}_0 ∧ true) c in CNF: c -b^{318, 1}_2 ∨ -b^{318, 1}_1 ∨ -b^{318, 1}_0 ∨ false c in DIMACS: -23729 -23730 -23731 0 c i = 2 c -2+1 --> -1 c ( b^{318, 2}_2 ∧ b^{318, 2}_1 ∧ -b^{318, 2}_0 ∧ p_636) -> ( b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ b^{318, 3}_0) c in CNF: c -b^{318, 2}_2 ∨ -b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ -p_636 ∨ b^{318, 3}_2 c -b^{318, 2}_2 ∨ -b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ -p_636 ∨ -b^{318, 3}_1 c -b^{318, 2}_2 ∨ -b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ -p_636 ∨ b^{318, 3}_0 c in DIMACS: -23732 -23733 23734 -636 23735 0 -23732 -23733 23734 -636 -23736 0 -23732 -23733 23734 -636 23737 0 c -1+1 --> 0 c ( b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ b^{318, 2}_0 ∧ p_636) -> (-b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ -b^{318, 3}_0) c in CNF: c -b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ -p_636 ∨ -b^{318, 3}_2 c -b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ -p_636 ∨ -b^{318, 3}_1 c -b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ -p_636 ∨ -b^{318, 3}_0 c in DIMACS: -23732 23733 -23734 -636 -23735 0 -23732 23733 -23734 -636 -23736 0 -23732 23733 -23734 -636 -23737 0 c 0+1 --> 1 c (-b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ -b^{318, 2}_0 ∧ p_636) -> (-b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ b^{318, 3}_0) c in CNF: c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ -p_636 ∨ -b^{318, 3}_2 c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ -p_636 ∨ -b^{318, 3}_1 c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ -p_636 ∨ b^{318, 3}_0 c in DIMACS: 23732 23733 23734 -636 -23735 0 23732 23733 23734 -636 -23736 0 23732 23733 23734 -636 23737 0 c 1+1 --> 2 c (-b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ b^{318, 2}_0 ∧ p_636) -> (-b^{318, 3}_2 ∧ b^{318, 3}_1 ∧ -b^{318, 3}_0) c in CNF: c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ -p_636 ∨ -b^{318, 3}_2 c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ -p_636 ∨ b^{318, 3}_1 c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ -p_636 ∨ -b^{318, 3}_0 c in DIMACS: 23732 23733 -23734 -636 -23735 0 23732 23733 -23734 -636 23736 0 23732 23733 -23734 -636 -23737 0 c 2+1 --> break c (-b^{318, 2}_2 ∧ b^{318, 2}_1 ∧ -b^{318, 2}_0 ∧ p_636) -> break c in CNF: c b^{318, 2}_2 ∨ -b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ -p_636 ∨ break c in DIMACS: 23732 -23733 23734 -636 1162 0 c 2-1 --> 1 c (-b^{318, 2}_2 ∧ b^{318, 2}_1 ∧ -b^{318, 2}_0 ∧ -p_636) -> (-b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ b^{318, 3}_0) c in CNF: c b^{318, 2}_2 ∨ -b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ p_636 ∨ -b^{318, 3}_2 c b^{318, 2}_2 ∨ -b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ p_636 ∨ -b^{318, 3}_1 c b^{318, 2}_2 ∨ -b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ p_636 ∨ b^{318, 3}_0 c in DIMACS: 23732 -23733 23734 636 -23735 0 23732 -23733 23734 636 -23736 0 23732 -23733 23734 636 23737 0 c 1-1 --> 0 c (-b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ b^{318, 2}_0 ∧ -p_636) -> (-b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ -b^{318, 3}_0) c in CNF: c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ p_636 ∨ -b^{318, 3}_2 c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ p_636 ∨ -b^{318, 3}_1 c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ p_636 ∨ -b^{318, 3}_0 c in DIMACS: 23732 23733 -23734 636 -23735 0 23732 23733 -23734 636 -23736 0 23732 23733 -23734 636 -23737 0 c 0-1 --> -1 c (-b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ -b^{318, 2}_0 ∧ -p_636) -> ( b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ b^{318, 3}_0) c in CNF: c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ p_636 ∨ b^{318, 3}_2 c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ p_636 ∨ -b^{318, 3}_1 c b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ p_636 ∨ b^{318, 3}_0 c in DIMACS: 23732 23733 23734 636 23735 0 23732 23733 23734 636 -23736 0 23732 23733 23734 636 23737 0 c -1-1 --> -2 c ( b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ b^{318, 2}_0 ∧ -p_636) -> ( b^{318, 3}_2 ∧ b^{318, 3}_1 ∧ -b^{318, 3}_0) c in CNF: c -b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ p_636 ∨ b^{318, 3}_2 c -b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ p_636 ∨ b^{318, 3}_1 c -b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ p_636 ∨ -b^{318, 3}_0 c in DIMACS: -23732 23733 -23734 636 23735 0 -23732 23733 -23734 636 23736 0 -23732 23733 -23734 636 -23737 0 c -2-1 --> break c ( b^{318, 2}_2 ∧ b^{318, 2}_1 ∧ -b^{318, 2}_0 ∧ -p_636) -> break c in CNF: c -b^{318, 2}_2 ∨ -b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ p_636 ∨ break c in DIMACS: -23732 -23733 23734 636 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{318, 2}_2 ∧ -b^{318, 2}_1 ∧ -b^{318, 2}_0 ∧ true) c in CNF: c -b^{318, 2}_2 ∨ b^{318, 2}_1 ∨ b^{318, 2}_0 ∨ false c in DIMACS: -23732 23733 23734 0 c 3 does not represent an automaton state. c -(-b^{318, 2}_2 ∧ b^{318, 2}_1 ∧ b^{318, 2}_0 ∧ true) c in CNF: c b^{318, 2}_2 ∨ -b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ false c in DIMACS: 23732 -23733 -23734 0 c -3 does not represent an automaton state. c -( b^{318, 2}_2 ∧ b^{318, 2}_1 ∧ b^{318, 2}_0 ∧ true) c in CNF: c -b^{318, 2}_2 ∨ -b^{318, 2}_1 ∨ -b^{318, 2}_0 ∨ false c in DIMACS: -23732 -23733 -23734 0 c i = 3 c -2+1 --> -1 c ( b^{318, 3}_2 ∧ b^{318, 3}_1 ∧ -b^{318, 3}_0 ∧ p_954) -> ( b^{318, 4}_2 ∧ -b^{318, 4}_1 ∧ b^{318, 4}_0) c in CNF: c -b^{318, 3}_2 ∨ -b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ -p_954 ∨ b^{318, 4}_2 c -b^{318, 3}_2 ∨ -b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ -p_954 ∨ -b^{318, 4}_1 c -b^{318, 3}_2 ∨ -b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ -p_954 ∨ b^{318, 4}_0 c in DIMACS: -23735 -23736 23737 -954 23738 0 -23735 -23736 23737 -954 -23739 0 -23735 -23736 23737 -954 23740 0 c -1+1 --> 0 c ( b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ b^{318, 3}_0 ∧ p_954) -> (-b^{318, 4}_2 ∧ -b^{318, 4}_1 ∧ -b^{318, 4}_0) c in CNF: c -b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ -p_954 ∨ -b^{318, 4}_2 c -b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ -p_954 ∨ -b^{318, 4}_1 c -b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ -p_954 ∨ -b^{318, 4}_0 c in DIMACS: -23735 23736 -23737 -954 -23738 0 -23735 23736 -23737 -954 -23739 0 -23735 23736 -23737 -954 -23740 0 c 0+1 --> 1 c (-b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ -b^{318, 3}_0 ∧ p_954) -> (-b^{318, 4}_2 ∧ -b^{318, 4}_1 ∧ b^{318, 4}_0) c in CNF: c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ -p_954 ∨ -b^{318, 4}_2 c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ -p_954 ∨ -b^{318, 4}_1 c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ -p_954 ∨ b^{318, 4}_0 c in DIMACS: 23735 23736 23737 -954 -23738 0 23735 23736 23737 -954 -23739 0 23735 23736 23737 -954 23740 0 c 1+1 --> 2 c (-b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ b^{318, 3}_0 ∧ p_954) -> (-b^{318, 4}_2 ∧ b^{318, 4}_1 ∧ -b^{318, 4}_0) c in CNF: c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ -p_954 ∨ -b^{318, 4}_2 c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ -p_954 ∨ b^{318, 4}_1 c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ -p_954 ∨ -b^{318, 4}_0 c in DIMACS: 23735 23736 -23737 -954 -23738 0 23735 23736 -23737 -954 23739 0 23735 23736 -23737 -954 -23740 0 c 2+1 --> break c (-b^{318, 3}_2 ∧ b^{318, 3}_1 ∧ -b^{318, 3}_0 ∧ p_954) -> break c in CNF: c b^{318, 3}_2 ∨ -b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ -p_954 ∨ break c in DIMACS: 23735 -23736 23737 -954 1162 0 c 2-1 --> 1 c (-b^{318, 3}_2 ∧ b^{318, 3}_1 ∧ -b^{318, 3}_0 ∧ -p_954) -> (-b^{318, 4}_2 ∧ -b^{318, 4}_1 ∧ b^{318, 4}_0) c in CNF: c b^{318, 3}_2 ∨ -b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ p_954 ∨ -b^{318, 4}_2 c b^{318, 3}_2 ∨ -b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ p_954 ∨ -b^{318, 4}_1 c b^{318, 3}_2 ∨ -b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ p_954 ∨ b^{318, 4}_0 c in DIMACS: 23735 -23736 23737 954 -23738 0 23735 -23736 23737 954 -23739 0 23735 -23736 23737 954 23740 0 c 1-1 --> 0 c (-b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ b^{318, 3}_0 ∧ -p_954) -> (-b^{318, 4}_2 ∧ -b^{318, 4}_1 ∧ -b^{318, 4}_0) c in CNF: c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ p_954 ∨ -b^{318, 4}_2 c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ p_954 ∨ -b^{318, 4}_1 c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ p_954 ∨ -b^{318, 4}_0 c in DIMACS: 23735 23736 -23737 954 -23738 0 23735 23736 -23737 954 -23739 0 23735 23736 -23737 954 -23740 0 c 0-1 --> -1 c (-b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ -b^{318, 3}_0 ∧ -p_954) -> ( b^{318, 4}_2 ∧ -b^{318, 4}_1 ∧ b^{318, 4}_0) c in CNF: c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ p_954 ∨ b^{318, 4}_2 c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ p_954 ∨ -b^{318, 4}_1 c b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ p_954 ∨ b^{318, 4}_0 c in DIMACS: 23735 23736 23737 954 23738 0 23735 23736 23737 954 -23739 0 23735 23736 23737 954 23740 0 c -1-1 --> -2 c ( b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ b^{318, 3}_0 ∧ -p_954) -> ( b^{318, 4}_2 ∧ b^{318, 4}_1 ∧ -b^{318, 4}_0) c in CNF: c -b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ p_954 ∨ b^{318, 4}_2 c -b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ p_954 ∨ b^{318, 4}_1 c -b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ p_954 ∨ -b^{318, 4}_0 c in DIMACS: -23735 23736 -23737 954 23738 0 -23735 23736 -23737 954 23739 0 -23735 23736 -23737 954 -23740 0 c -2-1 --> break c ( b^{318, 3}_2 ∧ b^{318, 3}_1 ∧ -b^{318, 3}_0 ∧ -p_954) -> break c in CNF: c -b^{318, 3}_2 ∨ -b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ p_954 ∨ break c in DIMACS: -23735 -23736 23737 954 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{318, 3}_2 ∧ -b^{318, 3}_1 ∧ -b^{318, 3}_0 ∧ true) c in CNF: c -b^{318, 3}_2 ∨ b^{318, 3}_1 ∨ b^{318, 3}_0 ∨ false c in DIMACS: -23735 23736 23737 0 c 3 does not represent an automaton state. c -(-b^{318, 3}_2 ∧ b^{318, 3}_1 ∧ b^{318, 3}_0 ∧ true) c in CNF: c b^{318, 3}_2 ∨ -b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ false c in DIMACS: 23735 -23736 -23737 0 c -3 does not represent an automaton state. c -( b^{318, 3}_2 ∧ b^{318, 3}_1 ∧ b^{318, 3}_0 ∧ true) c in CNF: c -b^{318, 3}_2 ∨ -b^{318, 3}_1 ∨ -b^{318, 3}_0 ∨ false c in DIMACS: -23735 -23736 -23737 0 c INIT for k = 319 c -b^{319, 1}_2 c -b^{319, 1}_1 c -b^{319, 1}_0 c in DIMACS: -23741 0 -23742 0 -23743 0 c Transitions for k = 319 c i = 1 c -2+1 --> -1 c ( b^{319, 1}_2 ∧ b^{319, 1}_1 ∧ -b^{319, 1}_0 ∧ p_319) -> ( b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ b^{319, 2}_0) c in CNF: c -b^{319, 1}_2 ∨ -b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ -p_319 ∨ b^{319, 2}_2 c -b^{319, 1}_2 ∨ -b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ -p_319 ∨ -b^{319, 2}_1 c -b^{319, 1}_2 ∨ -b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ -p_319 ∨ b^{319, 2}_0 c in DIMACS: -23741 -23742 23743 -319 23744 0 -23741 -23742 23743 -319 -23745 0 -23741 -23742 23743 -319 23746 0 c -1+1 --> 0 c ( b^{319, 1}_2 ∧ -b^{319, 1}_1 ∧ b^{319, 1}_0 ∧ p_319) -> (-b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ -b^{319, 2}_0) c in CNF: c -b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ -p_319 ∨ -b^{319, 2}_2 c -b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ -p_319 ∨ -b^{319, 2}_1 c -b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ -p_319 ∨ -b^{319, 2}_0 c in DIMACS: -23741 23742 -23743 -319 -23744 0 -23741 23742 -23743 -319 -23745 0 -23741 23742 -23743 -319 -23746 0 c 0+1 --> 1 c (-b^{319, 1}_2 ∧ -b^{319, 1}_1 ∧ -b^{319, 1}_0 ∧ p_319) -> (-b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ b^{319, 2}_0) c in CNF: c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ -p_319 ∨ -b^{319, 2}_2 c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ -p_319 ∨ -b^{319, 2}_1 c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ -p_319 ∨ b^{319, 2}_0 c in DIMACS: 23741 23742 23743 -319 -23744 0 23741 23742 23743 -319 -23745 0 23741 23742 23743 -319 23746 0 c 1+1 --> 2 c (-b^{319, 1}_2 ∧ -b^{319, 1}_1 ∧ b^{319, 1}_0 ∧ p_319) -> (-b^{319, 2}_2 ∧ b^{319, 2}_1 ∧ -b^{319, 2}_0) c in CNF: c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ -p_319 ∨ -b^{319, 2}_2 c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ -p_319 ∨ b^{319, 2}_1 c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ -p_319 ∨ -b^{319, 2}_0 c in DIMACS: 23741 23742 -23743 -319 -23744 0 23741 23742 -23743 -319 23745 0 23741 23742 -23743 -319 -23746 0 c 2+1 --> break c (-b^{319, 1}_2 ∧ b^{319, 1}_1 ∧ -b^{319, 1}_0 ∧ p_319) -> break c in CNF: c b^{319, 1}_2 ∨ -b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ -p_319 ∨ break c in DIMACS: 23741 -23742 23743 -319 1162 0 c 2-1 --> 1 c (-b^{319, 1}_2 ∧ b^{319, 1}_1 ∧ -b^{319, 1}_0 ∧ -p_319) -> (-b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ b^{319, 2}_0) c in CNF: c b^{319, 1}_2 ∨ -b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ p_319 ∨ -b^{319, 2}_2 c b^{319, 1}_2 ∨ -b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ p_319 ∨ -b^{319, 2}_1 c b^{319, 1}_2 ∨ -b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ p_319 ∨ b^{319, 2}_0 c in DIMACS: 23741 -23742 23743 319 -23744 0 23741 -23742 23743 319 -23745 0 23741 -23742 23743 319 23746 0 c 1-1 --> 0 c (-b^{319, 1}_2 ∧ -b^{319, 1}_1 ∧ b^{319, 1}_0 ∧ -p_319) -> (-b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ -b^{319, 2}_0) c in CNF: c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ p_319 ∨ -b^{319, 2}_2 c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ p_319 ∨ -b^{319, 2}_1 c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ p_319 ∨ -b^{319, 2}_0 c in DIMACS: 23741 23742 -23743 319 -23744 0 23741 23742 -23743 319 -23745 0 23741 23742 -23743 319 -23746 0 c 0-1 --> -1 c (-b^{319, 1}_2 ∧ -b^{319, 1}_1 ∧ -b^{319, 1}_0 ∧ -p_319) -> ( b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ b^{319, 2}_0) c in CNF: c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ p_319 ∨ b^{319, 2}_2 c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ p_319 ∨ -b^{319, 2}_1 c b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ p_319 ∨ b^{319, 2}_0 c in DIMACS: 23741 23742 23743 319 23744 0 23741 23742 23743 319 -23745 0 23741 23742 23743 319 23746 0 c -1-1 --> -2 c ( b^{319, 1}_2 ∧ -b^{319, 1}_1 ∧ b^{319, 1}_0 ∧ -p_319) -> ( b^{319, 2}_2 ∧ b^{319, 2}_1 ∧ -b^{319, 2}_0) c in CNF: c -b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ p_319 ∨ b^{319, 2}_2 c -b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ p_319 ∨ b^{319, 2}_1 c -b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ p_319 ∨ -b^{319, 2}_0 c in DIMACS: -23741 23742 -23743 319 23744 0 -23741 23742 -23743 319 23745 0 -23741 23742 -23743 319 -23746 0 c -2-1 --> break c ( b^{319, 1}_2 ∧ b^{319, 1}_1 ∧ -b^{319, 1}_0 ∧ -p_319) -> break c in CNF: c -b^{319, 1}_2 ∨ -b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ p_319 ∨ break c in DIMACS: -23741 -23742 23743 319 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{319, 1}_2 ∧ -b^{319, 1}_1 ∧ -b^{319, 1}_0 ∧ true) c in CNF: c -b^{319, 1}_2 ∨ b^{319, 1}_1 ∨ b^{319, 1}_0 ∨ false c in DIMACS: -23741 23742 23743 0 c 3 does not represent an automaton state. c -(-b^{319, 1}_2 ∧ b^{319, 1}_1 ∧ b^{319, 1}_0 ∧ true) c in CNF: c b^{319, 1}_2 ∨ -b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ false c in DIMACS: 23741 -23742 -23743 0 c -3 does not represent an automaton state. c -( b^{319, 1}_2 ∧ b^{319, 1}_1 ∧ b^{319, 1}_0 ∧ true) c in CNF: c -b^{319, 1}_2 ∨ -b^{319, 1}_1 ∨ -b^{319, 1}_0 ∨ false c in DIMACS: -23741 -23742 -23743 0 c i = 2 c -2+1 --> -1 c ( b^{319, 2}_2 ∧ b^{319, 2}_1 ∧ -b^{319, 2}_0 ∧ p_638) -> ( b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ b^{319, 3}_0) c in CNF: c -b^{319, 2}_2 ∨ -b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ -p_638 ∨ b^{319, 3}_2 c -b^{319, 2}_2 ∨ -b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ -p_638 ∨ -b^{319, 3}_1 c -b^{319, 2}_2 ∨ -b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ -p_638 ∨ b^{319, 3}_0 c in DIMACS: -23744 -23745 23746 -638 23747 0 -23744 -23745 23746 -638 -23748 0 -23744 -23745 23746 -638 23749 0 c -1+1 --> 0 c ( b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ b^{319, 2}_0 ∧ p_638) -> (-b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ -b^{319, 3}_0) c in CNF: c -b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ -p_638 ∨ -b^{319, 3}_2 c -b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ -p_638 ∨ -b^{319, 3}_1 c -b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ -p_638 ∨ -b^{319, 3}_0 c in DIMACS: -23744 23745 -23746 -638 -23747 0 -23744 23745 -23746 -638 -23748 0 -23744 23745 -23746 -638 -23749 0 c 0+1 --> 1 c (-b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ -b^{319, 2}_0 ∧ p_638) -> (-b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ b^{319, 3}_0) c in CNF: c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ -p_638 ∨ -b^{319, 3}_2 c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ -p_638 ∨ -b^{319, 3}_1 c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ -p_638 ∨ b^{319, 3}_0 c in DIMACS: 23744 23745 23746 -638 -23747 0 23744 23745 23746 -638 -23748 0 23744 23745 23746 -638 23749 0 c 1+1 --> 2 c (-b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ b^{319, 2}_0 ∧ p_638) -> (-b^{319, 3}_2 ∧ b^{319, 3}_1 ∧ -b^{319, 3}_0) c in CNF: c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ -p_638 ∨ -b^{319, 3}_2 c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ -p_638 ∨ b^{319, 3}_1 c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ -p_638 ∨ -b^{319, 3}_0 c in DIMACS: 23744 23745 -23746 -638 -23747 0 23744 23745 -23746 -638 23748 0 23744 23745 -23746 -638 -23749 0 c 2+1 --> break c (-b^{319, 2}_2 ∧ b^{319, 2}_1 ∧ -b^{319, 2}_0 ∧ p_638) -> break c in CNF: c b^{319, 2}_2 ∨ -b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ -p_638 ∨ break c in DIMACS: 23744 -23745 23746 -638 1162 0 c 2-1 --> 1 c (-b^{319, 2}_2 ∧ b^{319, 2}_1 ∧ -b^{319, 2}_0 ∧ -p_638) -> (-b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ b^{319, 3}_0) c in CNF: c b^{319, 2}_2 ∨ -b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ p_638 ∨ -b^{319, 3}_2 c b^{319, 2}_2 ∨ -b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ p_638 ∨ -b^{319, 3}_1 c b^{319, 2}_2 ∨ -b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ p_638 ∨ b^{319, 3}_0 c in DIMACS: 23744 -23745 23746 638 -23747 0 23744 -23745 23746 638 -23748 0 23744 -23745 23746 638 23749 0 c 1-1 --> 0 c (-b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ b^{319, 2}_0 ∧ -p_638) -> (-b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ -b^{319, 3}_0) c in CNF: c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ p_638 ∨ -b^{319, 3}_2 c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ p_638 ∨ -b^{319, 3}_1 c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ p_638 ∨ -b^{319, 3}_0 c in DIMACS: 23744 23745 -23746 638 -23747 0 23744 23745 -23746 638 -23748 0 23744 23745 -23746 638 -23749 0 c 0-1 --> -1 c (-b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ -b^{319, 2}_0 ∧ -p_638) -> ( b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ b^{319, 3}_0) c in CNF: c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ p_638 ∨ b^{319, 3}_2 c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ p_638 ∨ -b^{319, 3}_1 c b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ p_638 ∨ b^{319, 3}_0 c in DIMACS: 23744 23745 23746 638 23747 0 23744 23745 23746 638 -23748 0 23744 23745 23746 638 23749 0 c -1-1 --> -2 c ( b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ b^{319, 2}_0 ∧ -p_638) -> ( b^{319, 3}_2 ∧ b^{319, 3}_1 ∧ -b^{319, 3}_0) c in CNF: c -b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ p_638 ∨ b^{319, 3}_2 c -b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ p_638 ∨ b^{319, 3}_1 c -b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ p_638 ∨ -b^{319, 3}_0 c in DIMACS: -23744 23745 -23746 638 23747 0 -23744 23745 -23746 638 23748 0 -23744 23745 -23746 638 -23749 0 c -2-1 --> break c ( b^{319, 2}_2 ∧ b^{319, 2}_1 ∧ -b^{319, 2}_0 ∧ -p_638) -> break c in CNF: c -b^{319, 2}_2 ∨ -b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ p_638 ∨ break c in DIMACS: -23744 -23745 23746 638 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{319, 2}_2 ∧ -b^{319, 2}_1 ∧ -b^{319, 2}_0 ∧ true) c in CNF: c -b^{319, 2}_2 ∨ b^{319, 2}_1 ∨ b^{319, 2}_0 ∨ false c in DIMACS: -23744 23745 23746 0 c 3 does not represent an automaton state. c -(-b^{319, 2}_2 ∧ b^{319, 2}_1 ∧ b^{319, 2}_0 ∧ true) c in CNF: c b^{319, 2}_2 ∨ -b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ false c in DIMACS: 23744 -23745 -23746 0 c -3 does not represent an automaton state. c -( b^{319, 2}_2 ∧ b^{319, 2}_1 ∧ b^{319, 2}_0 ∧ true) c in CNF: c -b^{319, 2}_2 ∨ -b^{319, 2}_1 ∨ -b^{319, 2}_0 ∨ false c in DIMACS: -23744 -23745 -23746 0 c i = 3 c -2+1 --> -1 c ( b^{319, 3}_2 ∧ b^{319, 3}_1 ∧ -b^{319, 3}_0 ∧ p_957) -> ( b^{319, 4}_2 ∧ -b^{319, 4}_1 ∧ b^{319, 4}_0) c in CNF: c -b^{319, 3}_2 ∨ -b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ -p_957 ∨ b^{319, 4}_2 c -b^{319, 3}_2 ∨ -b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ -p_957 ∨ -b^{319, 4}_1 c -b^{319, 3}_2 ∨ -b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ -p_957 ∨ b^{319, 4}_0 c in DIMACS: -23747 -23748 23749 -957 23750 0 -23747 -23748 23749 -957 -23751 0 -23747 -23748 23749 -957 23752 0 c -1+1 --> 0 c ( b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ b^{319, 3}_0 ∧ p_957) -> (-b^{319, 4}_2 ∧ -b^{319, 4}_1 ∧ -b^{319, 4}_0) c in CNF: c -b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ -p_957 ∨ -b^{319, 4}_2 c -b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ -p_957 ∨ -b^{319, 4}_1 c -b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ -p_957 ∨ -b^{319, 4}_0 c in DIMACS: -23747 23748 -23749 -957 -23750 0 -23747 23748 -23749 -957 -23751 0 -23747 23748 -23749 -957 -23752 0 c 0+1 --> 1 c (-b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ -b^{319, 3}_0 ∧ p_957) -> (-b^{319, 4}_2 ∧ -b^{319, 4}_1 ∧ b^{319, 4}_0) c in CNF: c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ -p_957 ∨ -b^{319, 4}_2 c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ -p_957 ∨ -b^{319, 4}_1 c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ -p_957 ∨ b^{319, 4}_0 c in DIMACS: 23747 23748 23749 -957 -23750 0 23747 23748 23749 -957 -23751 0 23747 23748 23749 -957 23752 0 c 1+1 --> 2 c (-b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ b^{319, 3}_0 ∧ p_957) -> (-b^{319, 4}_2 ∧ b^{319, 4}_1 ∧ -b^{319, 4}_0) c in CNF: c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ -p_957 ∨ -b^{319, 4}_2 c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ -p_957 ∨ b^{319, 4}_1 c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ -p_957 ∨ -b^{319, 4}_0 c in DIMACS: 23747 23748 -23749 -957 -23750 0 23747 23748 -23749 -957 23751 0 23747 23748 -23749 -957 -23752 0 c 2+1 --> break c (-b^{319, 3}_2 ∧ b^{319, 3}_1 ∧ -b^{319, 3}_0 ∧ p_957) -> break c in CNF: c b^{319, 3}_2 ∨ -b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ -p_957 ∨ break c in DIMACS: 23747 -23748 23749 -957 1162 0 c 2-1 --> 1 c (-b^{319, 3}_2 ∧ b^{319, 3}_1 ∧ -b^{319, 3}_0 ∧ -p_957) -> (-b^{319, 4}_2 ∧ -b^{319, 4}_1 ∧ b^{319, 4}_0) c in CNF: c b^{319, 3}_2 ∨ -b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ p_957 ∨ -b^{319, 4}_2 c b^{319, 3}_2 ∨ -b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ p_957 ∨ -b^{319, 4}_1 c b^{319, 3}_2 ∨ -b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ p_957 ∨ b^{319, 4}_0 c in DIMACS: 23747 -23748 23749 957 -23750 0 23747 -23748 23749 957 -23751 0 23747 -23748 23749 957 23752 0 c 1-1 --> 0 c (-b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ b^{319, 3}_0 ∧ -p_957) -> (-b^{319, 4}_2 ∧ -b^{319, 4}_1 ∧ -b^{319, 4}_0) c in CNF: c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ p_957 ∨ -b^{319, 4}_2 c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ p_957 ∨ -b^{319, 4}_1 c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ p_957 ∨ -b^{319, 4}_0 c in DIMACS: 23747 23748 -23749 957 -23750 0 23747 23748 -23749 957 -23751 0 23747 23748 -23749 957 -23752 0 c 0-1 --> -1 c (-b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ -b^{319, 3}_0 ∧ -p_957) -> ( b^{319, 4}_2 ∧ -b^{319, 4}_1 ∧ b^{319, 4}_0) c in CNF: c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ p_957 ∨ b^{319, 4}_2 c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ p_957 ∨ -b^{319, 4}_1 c b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ p_957 ∨ b^{319, 4}_0 c in DIMACS: 23747 23748 23749 957 23750 0 23747 23748 23749 957 -23751 0 23747 23748 23749 957 23752 0 c -1-1 --> -2 c ( b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ b^{319, 3}_0 ∧ -p_957) -> ( b^{319, 4}_2 ∧ b^{319, 4}_1 ∧ -b^{319, 4}_0) c in CNF: c -b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ p_957 ∨ b^{319, 4}_2 c -b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ p_957 ∨ b^{319, 4}_1 c -b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ p_957 ∨ -b^{319, 4}_0 c in DIMACS: -23747 23748 -23749 957 23750 0 -23747 23748 -23749 957 23751 0 -23747 23748 -23749 957 -23752 0 c -2-1 --> break c ( b^{319, 3}_2 ∧ b^{319, 3}_1 ∧ -b^{319, 3}_0 ∧ -p_957) -> break c in CNF: c -b^{319, 3}_2 ∨ -b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ p_957 ∨ break c in DIMACS: -23747 -23748 23749 957 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{319, 3}_2 ∧ -b^{319, 3}_1 ∧ -b^{319, 3}_0 ∧ true) c in CNF: c -b^{319, 3}_2 ∨ b^{319, 3}_1 ∨ b^{319, 3}_0 ∨ false c in DIMACS: -23747 23748 23749 0 c 3 does not represent an automaton state. c -(-b^{319, 3}_2 ∧ b^{319, 3}_1 ∧ b^{319, 3}_0 ∧ true) c in CNF: c b^{319, 3}_2 ∨ -b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ false c in DIMACS: 23747 -23748 -23749 0 c -3 does not represent an automaton state. c -( b^{319, 3}_2 ∧ b^{319, 3}_1 ∧ b^{319, 3}_0 ∧ true) c in CNF: c -b^{319, 3}_2 ∨ -b^{319, 3}_1 ∨ -b^{319, 3}_0 ∨ false c in DIMACS: -23747 -23748 -23749 0 c INIT for k = 320 c -b^{320, 1}_2 c -b^{320, 1}_1 c -b^{320, 1}_0 c in DIMACS: -23753 0 -23754 0 -23755 0 c Transitions for k = 320 c i = 1 c -2+1 --> -1 c ( b^{320, 1}_2 ∧ b^{320, 1}_1 ∧ -b^{320, 1}_0 ∧ p_320) -> ( b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ b^{320, 2}_0) c in CNF: c -b^{320, 1}_2 ∨ -b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ -p_320 ∨ b^{320, 2}_2 c -b^{320, 1}_2 ∨ -b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ -p_320 ∨ -b^{320, 2}_1 c -b^{320, 1}_2 ∨ -b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ -p_320 ∨ b^{320, 2}_0 c in DIMACS: -23753 -23754 23755 -320 23756 0 -23753 -23754 23755 -320 -23757 0 -23753 -23754 23755 -320 23758 0 c -1+1 --> 0 c ( b^{320, 1}_2 ∧ -b^{320, 1}_1 ∧ b^{320, 1}_0 ∧ p_320) -> (-b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ -b^{320, 2}_0) c in CNF: c -b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ -p_320 ∨ -b^{320, 2}_2 c -b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ -p_320 ∨ -b^{320, 2}_1 c -b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ -p_320 ∨ -b^{320, 2}_0 c in DIMACS: -23753 23754 -23755 -320 -23756 0 -23753 23754 -23755 -320 -23757 0 -23753 23754 -23755 -320 -23758 0 c 0+1 --> 1 c (-b^{320, 1}_2 ∧ -b^{320, 1}_1 ∧ -b^{320, 1}_0 ∧ p_320) -> (-b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ b^{320, 2}_0) c in CNF: c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ -p_320 ∨ -b^{320, 2}_2 c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ -p_320 ∨ -b^{320, 2}_1 c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ -p_320 ∨ b^{320, 2}_0 c in DIMACS: 23753 23754 23755 -320 -23756 0 23753 23754 23755 -320 -23757 0 23753 23754 23755 -320 23758 0 c 1+1 --> 2 c (-b^{320, 1}_2 ∧ -b^{320, 1}_1 ∧ b^{320, 1}_0 ∧ p_320) -> (-b^{320, 2}_2 ∧ b^{320, 2}_1 ∧ -b^{320, 2}_0) c in CNF: c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ -p_320 ∨ -b^{320, 2}_2 c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ -p_320 ∨ b^{320, 2}_1 c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ -p_320 ∨ -b^{320, 2}_0 c in DIMACS: 23753 23754 -23755 -320 -23756 0 23753 23754 -23755 -320 23757 0 23753 23754 -23755 -320 -23758 0 c 2+1 --> break c (-b^{320, 1}_2 ∧ b^{320, 1}_1 ∧ -b^{320, 1}_0 ∧ p_320) -> break c in CNF: c b^{320, 1}_2 ∨ -b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ -p_320 ∨ break c in DIMACS: 23753 -23754 23755 -320 1162 0 c 2-1 --> 1 c (-b^{320, 1}_2 ∧ b^{320, 1}_1 ∧ -b^{320, 1}_0 ∧ -p_320) -> (-b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ b^{320, 2}_0) c in CNF: c b^{320, 1}_2 ∨ -b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ p_320 ∨ -b^{320, 2}_2 c b^{320, 1}_2 ∨ -b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ p_320 ∨ -b^{320, 2}_1 c b^{320, 1}_2 ∨ -b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ p_320 ∨ b^{320, 2}_0 c in DIMACS: 23753 -23754 23755 320 -23756 0 23753 -23754 23755 320 -23757 0 23753 -23754 23755 320 23758 0 c 1-1 --> 0 c (-b^{320, 1}_2 ∧ -b^{320, 1}_1 ∧ b^{320, 1}_0 ∧ -p_320) -> (-b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ -b^{320, 2}_0) c in CNF: c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ p_320 ∨ -b^{320, 2}_2 c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ p_320 ∨ -b^{320, 2}_1 c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ p_320 ∨ -b^{320, 2}_0 c in DIMACS: 23753 23754 -23755 320 -23756 0 23753 23754 -23755 320 -23757 0 23753 23754 -23755 320 -23758 0 c 0-1 --> -1 c (-b^{320, 1}_2 ∧ -b^{320, 1}_1 ∧ -b^{320, 1}_0 ∧ -p_320) -> ( b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ b^{320, 2}_0) c in CNF: c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ p_320 ∨ b^{320, 2}_2 c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ p_320 ∨ -b^{320, 2}_1 c b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ p_320 ∨ b^{320, 2}_0 c in DIMACS: 23753 23754 23755 320 23756 0 23753 23754 23755 320 -23757 0 23753 23754 23755 320 23758 0 c -1-1 --> -2 c ( b^{320, 1}_2 ∧ -b^{320, 1}_1 ∧ b^{320, 1}_0 ∧ -p_320) -> ( b^{320, 2}_2 ∧ b^{320, 2}_1 ∧ -b^{320, 2}_0) c in CNF: c -b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ p_320 ∨ b^{320, 2}_2 c -b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ p_320 ∨ b^{320, 2}_1 c -b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ p_320 ∨ -b^{320, 2}_0 c in DIMACS: -23753 23754 -23755 320 23756 0 -23753 23754 -23755 320 23757 0 -23753 23754 -23755 320 -23758 0 c -2-1 --> break c ( b^{320, 1}_2 ∧ b^{320, 1}_1 ∧ -b^{320, 1}_0 ∧ -p_320) -> break c in CNF: c -b^{320, 1}_2 ∨ -b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ p_320 ∨ break c in DIMACS: -23753 -23754 23755 320 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{320, 1}_2 ∧ -b^{320, 1}_1 ∧ -b^{320, 1}_0 ∧ true) c in CNF: c -b^{320, 1}_2 ∨ b^{320, 1}_1 ∨ b^{320, 1}_0 ∨ false c in DIMACS: -23753 23754 23755 0 c 3 does not represent an automaton state. c -(-b^{320, 1}_2 ∧ b^{320, 1}_1 ∧ b^{320, 1}_0 ∧ true) c in CNF: c b^{320, 1}_2 ∨ -b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ false c in DIMACS: 23753 -23754 -23755 0 c -3 does not represent an automaton state. c -( b^{320, 1}_2 ∧ b^{320, 1}_1 ∧ b^{320, 1}_0 ∧ true) c in CNF: c -b^{320, 1}_2 ∨ -b^{320, 1}_1 ∨ -b^{320, 1}_0 ∨ false c in DIMACS: -23753 -23754 -23755 0 c i = 2 c -2+1 --> -1 c ( b^{320, 2}_2 ∧ b^{320, 2}_1 ∧ -b^{320, 2}_0 ∧ p_640) -> ( b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ b^{320, 3}_0) c in CNF: c -b^{320, 2}_2 ∨ -b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ -p_640 ∨ b^{320, 3}_2 c -b^{320, 2}_2 ∨ -b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ -p_640 ∨ -b^{320, 3}_1 c -b^{320, 2}_2 ∨ -b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ -p_640 ∨ b^{320, 3}_0 c in DIMACS: -23756 -23757 23758 -640 23759 0 -23756 -23757 23758 -640 -23760 0 -23756 -23757 23758 -640 23761 0 c -1+1 --> 0 c ( b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ b^{320, 2}_0 ∧ p_640) -> (-b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ -b^{320, 3}_0) c in CNF: c -b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ -p_640 ∨ -b^{320, 3}_2 c -b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ -p_640 ∨ -b^{320, 3}_1 c -b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ -p_640 ∨ -b^{320, 3}_0 c in DIMACS: -23756 23757 -23758 -640 -23759 0 -23756 23757 -23758 -640 -23760 0 -23756 23757 -23758 -640 -23761 0 c 0+1 --> 1 c (-b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ -b^{320, 2}_0 ∧ p_640) -> (-b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ b^{320, 3}_0) c in CNF: c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ -p_640 ∨ -b^{320, 3}_2 c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ -p_640 ∨ -b^{320, 3}_1 c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ -p_640 ∨ b^{320, 3}_0 c in DIMACS: 23756 23757 23758 -640 -23759 0 23756 23757 23758 -640 -23760 0 23756 23757 23758 -640 23761 0 c 1+1 --> 2 c (-b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ b^{320, 2}_0 ∧ p_640) -> (-b^{320, 3}_2 ∧ b^{320, 3}_1 ∧ -b^{320, 3}_0) c in CNF: c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ -p_640 ∨ -b^{320, 3}_2 c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ -p_640 ∨ b^{320, 3}_1 c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ -p_640 ∨ -b^{320, 3}_0 c in DIMACS: 23756 23757 -23758 -640 -23759 0 23756 23757 -23758 -640 23760 0 23756 23757 -23758 -640 -23761 0 c 2+1 --> break c (-b^{320, 2}_2 ∧ b^{320, 2}_1 ∧ -b^{320, 2}_0 ∧ p_640) -> break c in CNF: c b^{320, 2}_2 ∨ -b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ -p_640 ∨ break c in DIMACS: 23756 -23757 23758 -640 1162 0 c 2-1 --> 1 c (-b^{320, 2}_2 ∧ b^{320, 2}_1 ∧ -b^{320, 2}_0 ∧ -p_640) -> (-b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ b^{320, 3}_0) c in CNF: c b^{320, 2}_2 ∨ -b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ p_640 ∨ -b^{320, 3}_2 c b^{320, 2}_2 ∨ -b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ p_640 ∨ -b^{320, 3}_1 c b^{320, 2}_2 ∨ -b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ p_640 ∨ b^{320, 3}_0 c in DIMACS: 23756 -23757 23758 640 -23759 0 23756 -23757 23758 640 -23760 0 23756 -23757 23758 640 23761 0 c 1-1 --> 0 c (-b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ b^{320, 2}_0 ∧ -p_640) -> (-b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ -b^{320, 3}_0) c in CNF: c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ p_640 ∨ -b^{320, 3}_2 c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ p_640 ∨ -b^{320, 3}_1 c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ p_640 ∨ -b^{320, 3}_0 c in DIMACS: 23756 23757 -23758 640 -23759 0 23756 23757 -23758 640 -23760 0 23756 23757 -23758 640 -23761 0 c 0-1 --> -1 c (-b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ -b^{320, 2}_0 ∧ -p_640) -> ( b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ b^{320, 3}_0) c in CNF: c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ p_640 ∨ b^{320, 3}_2 c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ p_640 ∨ -b^{320, 3}_1 c b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ p_640 ∨ b^{320, 3}_0 c in DIMACS: 23756 23757 23758 640 23759 0 23756 23757 23758 640 -23760 0 23756 23757 23758 640 23761 0 c -1-1 --> -2 c ( b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ b^{320, 2}_0 ∧ -p_640) -> ( b^{320, 3}_2 ∧ b^{320, 3}_1 ∧ -b^{320, 3}_0) c in CNF: c -b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ p_640 ∨ b^{320, 3}_2 c -b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ p_640 ∨ b^{320, 3}_1 c -b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ p_640 ∨ -b^{320, 3}_0 c in DIMACS: -23756 23757 -23758 640 23759 0 -23756 23757 -23758 640 23760 0 -23756 23757 -23758 640 -23761 0 c -2-1 --> break c ( b^{320, 2}_2 ∧ b^{320, 2}_1 ∧ -b^{320, 2}_0 ∧ -p_640) -> break c in CNF: c -b^{320, 2}_2 ∨ -b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ p_640 ∨ break c in DIMACS: -23756 -23757 23758 640 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{320, 2}_2 ∧ -b^{320, 2}_1 ∧ -b^{320, 2}_0 ∧ true) c in CNF: c -b^{320, 2}_2 ∨ b^{320, 2}_1 ∨ b^{320, 2}_0 ∨ false c in DIMACS: -23756 23757 23758 0 c 3 does not represent an automaton state. c -(-b^{320, 2}_2 ∧ b^{320, 2}_1 ∧ b^{320, 2}_0 ∧ true) c in CNF: c b^{320, 2}_2 ∨ -b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ false c in DIMACS: 23756 -23757 -23758 0 c -3 does not represent an automaton state. c -( b^{320, 2}_2 ∧ b^{320, 2}_1 ∧ b^{320, 2}_0 ∧ true) c in CNF: c -b^{320, 2}_2 ∨ -b^{320, 2}_1 ∨ -b^{320, 2}_0 ∨ false c in DIMACS: -23756 -23757 -23758 0 c i = 3 c -2+1 --> -1 c ( b^{320, 3}_2 ∧ b^{320, 3}_1 ∧ -b^{320, 3}_0 ∧ p_960) -> ( b^{320, 4}_2 ∧ -b^{320, 4}_1 ∧ b^{320, 4}_0) c in CNF: c -b^{320, 3}_2 ∨ -b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ -p_960 ∨ b^{320, 4}_2 c -b^{320, 3}_2 ∨ -b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ -p_960 ∨ -b^{320, 4}_1 c -b^{320, 3}_2 ∨ -b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ -p_960 ∨ b^{320, 4}_0 c in DIMACS: -23759 -23760 23761 -960 23762 0 -23759 -23760 23761 -960 -23763 0 -23759 -23760 23761 -960 23764 0 c -1+1 --> 0 c ( b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ b^{320, 3}_0 ∧ p_960) -> (-b^{320, 4}_2 ∧ -b^{320, 4}_1 ∧ -b^{320, 4}_0) c in CNF: c -b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ -p_960 ∨ -b^{320, 4}_2 c -b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ -p_960 ∨ -b^{320, 4}_1 c -b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ -p_960 ∨ -b^{320, 4}_0 c in DIMACS: -23759 23760 -23761 -960 -23762 0 -23759 23760 -23761 -960 -23763 0 -23759 23760 -23761 -960 -23764 0 c 0+1 --> 1 c (-b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ -b^{320, 3}_0 ∧ p_960) -> (-b^{320, 4}_2 ∧ -b^{320, 4}_1 ∧ b^{320, 4}_0) c in CNF: c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ -p_960 ∨ -b^{320, 4}_2 c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ -p_960 ∨ -b^{320, 4}_1 c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ -p_960 ∨ b^{320, 4}_0 c in DIMACS: 23759 23760 23761 -960 -23762 0 23759 23760 23761 -960 -23763 0 23759 23760 23761 -960 23764 0 c 1+1 --> 2 c (-b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ b^{320, 3}_0 ∧ p_960) -> (-b^{320, 4}_2 ∧ b^{320, 4}_1 ∧ -b^{320, 4}_0) c in CNF: c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ -p_960 ∨ -b^{320, 4}_2 c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ -p_960 ∨ b^{320, 4}_1 c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ -p_960 ∨ -b^{320, 4}_0 c in DIMACS: 23759 23760 -23761 -960 -23762 0 23759 23760 -23761 -960 23763 0 23759 23760 -23761 -960 -23764 0 c 2+1 --> break c (-b^{320, 3}_2 ∧ b^{320, 3}_1 ∧ -b^{320, 3}_0 ∧ p_960) -> break c in CNF: c b^{320, 3}_2 ∨ -b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ -p_960 ∨ break c in DIMACS: 23759 -23760 23761 -960 1162 0 c 2-1 --> 1 c (-b^{320, 3}_2 ∧ b^{320, 3}_1 ∧ -b^{320, 3}_0 ∧ -p_960) -> (-b^{320, 4}_2 ∧ -b^{320, 4}_1 ∧ b^{320, 4}_0) c in CNF: c b^{320, 3}_2 ∨ -b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ p_960 ∨ -b^{320, 4}_2 c b^{320, 3}_2 ∨ -b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ p_960 ∨ -b^{320, 4}_1 c b^{320, 3}_2 ∨ -b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ p_960 ∨ b^{320, 4}_0 c in DIMACS: 23759 -23760 23761 960 -23762 0 23759 -23760 23761 960 -23763 0 23759 -23760 23761 960 23764 0 c 1-1 --> 0 c (-b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ b^{320, 3}_0 ∧ -p_960) -> (-b^{320, 4}_2 ∧ -b^{320, 4}_1 ∧ -b^{320, 4}_0) c in CNF: c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ p_960 ∨ -b^{320, 4}_2 c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ p_960 ∨ -b^{320, 4}_1 c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ p_960 ∨ -b^{320, 4}_0 c in DIMACS: 23759 23760 -23761 960 -23762 0 23759 23760 -23761 960 -23763 0 23759 23760 -23761 960 -23764 0 c 0-1 --> -1 c (-b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ -b^{320, 3}_0 ∧ -p_960) -> ( b^{320, 4}_2 ∧ -b^{320, 4}_1 ∧ b^{320, 4}_0) c in CNF: c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ p_960 ∨ b^{320, 4}_2 c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ p_960 ∨ -b^{320, 4}_1 c b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ p_960 ∨ b^{320, 4}_0 c in DIMACS: 23759 23760 23761 960 23762 0 23759 23760 23761 960 -23763 0 23759 23760 23761 960 23764 0 c -1-1 --> -2 c ( b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ b^{320, 3}_0 ∧ -p_960) -> ( b^{320, 4}_2 ∧ b^{320, 4}_1 ∧ -b^{320, 4}_0) c in CNF: c -b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ p_960 ∨ b^{320, 4}_2 c -b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ p_960 ∨ b^{320, 4}_1 c -b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ p_960 ∨ -b^{320, 4}_0 c in DIMACS: -23759 23760 -23761 960 23762 0 -23759 23760 -23761 960 23763 0 -23759 23760 -23761 960 -23764 0 c -2-1 --> break c ( b^{320, 3}_2 ∧ b^{320, 3}_1 ∧ -b^{320, 3}_0 ∧ -p_960) -> break c in CNF: c -b^{320, 3}_2 ∨ -b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ p_960 ∨ break c in DIMACS: -23759 -23760 23761 960 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{320, 3}_2 ∧ -b^{320, 3}_1 ∧ -b^{320, 3}_0 ∧ true) c in CNF: c -b^{320, 3}_2 ∨ b^{320, 3}_1 ∨ b^{320, 3}_0 ∨ false c in DIMACS: -23759 23760 23761 0 c 3 does not represent an automaton state. c -(-b^{320, 3}_2 ∧ b^{320, 3}_1 ∧ b^{320, 3}_0 ∧ true) c in CNF: c b^{320, 3}_2 ∨ -b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ false c in DIMACS: 23759 -23760 -23761 0 c -3 does not represent an automaton state. c -( b^{320, 3}_2 ∧ b^{320, 3}_1 ∧ b^{320, 3}_0 ∧ true) c in CNF: c -b^{320, 3}_2 ∨ -b^{320, 3}_1 ∨ -b^{320, 3}_0 ∨ false c in DIMACS: -23759 -23760 -23761 0 c INIT for k = 321 c -b^{321, 1}_2 c -b^{321, 1}_1 c -b^{321, 1}_0 c in DIMACS: -23765 0 -23766 0 -23767 0 c Transitions for k = 321 c i = 1 c -2+1 --> -1 c ( b^{321, 1}_2 ∧ b^{321, 1}_1 ∧ -b^{321, 1}_0 ∧ p_321) -> ( b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ b^{321, 2}_0) c in CNF: c -b^{321, 1}_2 ∨ -b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ -p_321 ∨ b^{321, 2}_2 c -b^{321, 1}_2 ∨ -b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ -p_321 ∨ -b^{321, 2}_1 c -b^{321, 1}_2 ∨ -b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ -p_321 ∨ b^{321, 2}_0 c in DIMACS: -23765 -23766 23767 -321 23768 0 -23765 -23766 23767 -321 -23769 0 -23765 -23766 23767 -321 23770 0 c -1+1 --> 0 c ( b^{321, 1}_2 ∧ -b^{321, 1}_1 ∧ b^{321, 1}_0 ∧ p_321) -> (-b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ -b^{321, 2}_0) c in CNF: c -b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ -p_321 ∨ -b^{321, 2}_2 c -b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ -p_321 ∨ -b^{321, 2}_1 c -b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ -p_321 ∨ -b^{321, 2}_0 c in DIMACS: -23765 23766 -23767 -321 -23768 0 -23765 23766 -23767 -321 -23769 0 -23765 23766 -23767 -321 -23770 0 c 0+1 --> 1 c (-b^{321, 1}_2 ∧ -b^{321, 1}_1 ∧ -b^{321, 1}_0 ∧ p_321) -> (-b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ b^{321, 2}_0) c in CNF: c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ -p_321 ∨ -b^{321, 2}_2 c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ -p_321 ∨ -b^{321, 2}_1 c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ -p_321 ∨ b^{321, 2}_0 c in DIMACS: 23765 23766 23767 -321 -23768 0 23765 23766 23767 -321 -23769 0 23765 23766 23767 -321 23770 0 c 1+1 --> 2 c (-b^{321, 1}_2 ∧ -b^{321, 1}_1 ∧ b^{321, 1}_0 ∧ p_321) -> (-b^{321, 2}_2 ∧ b^{321, 2}_1 ∧ -b^{321, 2}_0) c in CNF: c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ -p_321 ∨ -b^{321, 2}_2 c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ -p_321 ∨ b^{321, 2}_1 c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ -p_321 ∨ -b^{321, 2}_0 c in DIMACS: 23765 23766 -23767 -321 -23768 0 23765 23766 -23767 -321 23769 0 23765 23766 -23767 -321 -23770 0 c 2+1 --> break c (-b^{321, 1}_2 ∧ b^{321, 1}_1 ∧ -b^{321, 1}_0 ∧ p_321) -> break c in CNF: c b^{321, 1}_2 ∨ -b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ -p_321 ∨ break c in DIMACS: 23765 -23766 23767 -321 1162 0 c 2-1 --> 1 c (-b^{321, 1}_2 ∧ b^{321, 1}_1 ∧ -b^{321, 1}_0 ∧ -p_321) -> (-b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ b^{321, 2}_0) c in CNF: c b^{321, 1}_2 ∨ -b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ p_321 ∨ -b^{321, 2}_2 c b^{321, 1}_2 ∨ -b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ p_321 ∨ -b^{321, 2}_1 c b^{321, 1}_2 ∨ -b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ p_321 ∨ b^{321, 2}_0 c in DIMACS: 23765 -23766 23767 321 -23768 0 23765 -23766 23767 321 -23769 0 23765 -23766 23767 321 23770 0 c 1-1 --> 0 c (-b^{321, 1}_2 ∧ -b^{321, 1}_1 ∧ b^{321, 1}_0 ∧ -p_321) -> (-b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ -b^{321, 2}_0) c in CNF: c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ p_321 ∨ -b^{321, 2}_2 c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ p_321 ∨ -b^{321, 2}_1 c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ p_321 ∨ -b^{321, 2}_0 c in DIMACS: 23765 23766 -23767 321 -23768 0 23765 23766 -23767 321 -23769 0 23765 23766 -23767 321 -23770 0 c 0-1 --> -1 c (-b^{321, 1}_2 ∧ -b^{321, 1}_1 ∧ -b^{321, 1}_0 ∧ -p_321) -> ( b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ b^{321, 2}_0) c in CNF: c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ p_321 ∨ b^{321, 2}_2 c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ p_321 ∨ -b^{321, 2}_1 c b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ p_321 ∨ b^{321, 2}_0 c in DIMACS: 23765 23766 23767 321 23768 0 23765 23766 23767 321 -23769 0 23765 23766 23767 321 23770 0 c -1-1 --> -2 c ( b^{321, 1}_2 ∧ -b^{321, 1}_1 ∧ b^{321, 1}_0 ∧ -p_321) -> ( b^{321, 2}_2 ∧ b^{321, 2}_1 ∧ -b^{321, 2}_0) c in CNF: c -b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ p_321 ∨ b^{321, 2}_2 c -b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ p_321 ∨ b^{321, 2}_1 c -b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ p_321 ∨ -b^{321, 2}_0 c in DIMACS: -23765 23766 -23767 321 23768 0 -23765 23766 -23767 321 23769 0 -23765 23766 -23767 321 -23770 0 c -2-1 --> break c ( b^{321, 1}_2 ∧ b^{321, 1}_1 ∧ -b^{321, 1}_0 ∧ -p_321) -> break c in CNF: c -b^{321, 1}_2 ∨ -b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ p_321 ∨ break c in DIMACS: -23765 -23766 23767 321 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{321, 1}_2 ∧ -b^{321, 1}_1 ∧ -b^{321, 1}_0 ∧ true) c in CNF: c -b^{321, 1}_2 ∨ b^{321, 1}_1 ∨ b^{321, 1}_0 ∨ false c in DIMACS: -23765 23766 23767 0 c 3 does not represent an automaton state. c -(-b^{321, 1}_2 ∧ b^{321, 1}_1 ∧ b^{321, 1}_0 ∧ true) c in CNF: c b^{321, 1}_2 ∨ -b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ false c in DIMACS: 23765 -23766 -23767 0 c -3 does not represent an automaton state. c -( b^{321, 1}_2 ∧ b^{321, 1}_1 ∧ b^{321, 1}_0 ∧ true) c in CNF: c -b^{321, 1}_2 ∨ -b^{321, 1}_1 ∨ -b^{321, 1}_0 ∨ false c in DIMACS: -23765 -23766 -23767 0 c i = 2 c -2+1 --> -1 c ( b^{321, 2}_2 ∧ b^{321, 2}_1 ∧ -b^{321, 2}_0 ∧ p_642) -> ( b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ b^{321, 3}_0) c in CNF: c -b^{321, 2}_2 ∨ -b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ -p_642 ∨ b^{321, 3}_2 c -b^{321, 2}_2 ∨ -b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ -p_642 ∨ -b^{321, 3}_1 c -b^{321, 2}_2 ∨ -b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ -p_642 ∨ b^{321, 3}_0 c in DIMACS: -23768 -23769 23770 -642 23771 0 -23768 -23769 23770 -642 -23772 0 -23768 -23769 23770 -642 23773 0 c -1+1 --> 0 c ( b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ b^{321, 2}_0 ∧ p_642) -> (-b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ -b^{321, 3}_0) c in CNF: c -b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ -p_642 ∨ -b^{321, 3}_2 c -b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ -p_642 ∨ -b^{321, 3}_1 c -b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ -p_642 ∨ -b^{321, 3}_0 c in DIMACS: -23768 23769 -23770 -642 -23771 0 -23768 23769 -23770 -642 -23772 0 -23768 23769 -23770 -642 -23773 0 c 0+1 --> 1 c (-b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ -b^{321, 2}_0 ∧ p_642) -> (-b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ b^{321, 3}_0) c in CNF: c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ -p_642 ∨ -b^{321, 3}_2 c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ -p_642 ∨ -b^{321, 3}_1 c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ -p_642 ∨ b^{321, 3}_0 c in DIMACS: 23768 23769 23770 -642 -23771 0 23768 23769 23770 -642 -23772 0 23768 23769 23770 -642 23773 0 c 1+1 --> 2 c (-b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ b^{321, 2}_0 ∧ p_642) -> (-b^{321, 3}_2 ∧ b^{321, 3}_1 ∧ -b^{321, 3}_0) c in CNF: c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ -p_642 ∨ -b^{321, 3}_2 c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ -p_642 ∨ b^{321, 3}_1 c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ -p_642 ∨ -b^{321, 3}_0 c in DIMACS: 23768 23769 -23770 -642 -23771 0 23768 23769 -23770 -642 23772 0 23768 23769 -23770 -642 -23773 0 c 2+1 --> break c (-b^{321, 2}_2 ∧ b^{321, 2}_1 ∧ -b^{321, 2}_0 ∧ p_642) -> break c in CNF: c b^{321, 2}_2 ∨ -b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ -p_642 ∨ break c in DIMACS: 23768 -23769 23770 -642 1162 0 c 2-1 --> 1 c (-b^{321, 2}_2 ∧ b^{321, 2}_1 ∧ -b^{321, 2}_0 ∧ -p_642) -> (-b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ b^{321, 3}_0) c in CNF: c b^{321, 2}_2 ∨ -b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ p_642 ∨ -b^{321, 3}_2 c b^{321, 2}_2 ∨ -b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ p_642 ∨ -b^{321, 3}_1 c b^{321, 2}_2 ∨ -b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ p_642 ∨ b^{321, 3}_0 c in DIMACS: 23768 -23769 23770 642 -23771 0 23768 -23769 23770 642 -23772 0 23768 -23769 23770 642 23773 0 c 1-1 --> 0 c (-b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ b^{321, 2}_0 ∧ -p_642) -> (-b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ -b^{321, 3}_0) c in CNF: c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ p_642 ∨ -b^{321, 3}_2 c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ p_642 ∨ -b^{321, 3}_1 c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ p_642 ∨ -b^{321, 3}_0 c in DIMACS: 23768 23769 -23770 642 -23771 0 23768 23769 -23770 642 -23772 0 23768 23769 -23770 642 -23773 0 c 0-1 --> -1 c (-b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ -b^{321, 2}_0 ∧ -p_642) -> ( b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ b^{321, 3}_0) c in CNF: c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ p_642 ∨ b^{321, 3}_2 c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ p_642 ∨ -b^{321, 3}_1 c b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ p_642 ∨ b^{321, 3}_0 c in DIMACS: 23768 23769 23770 642 23771 0 23768 23769 23770 642 -23772 0 23768 23769 23770 642 23773 0 c -1-1 --> -2 c ( b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ b^{321, 2}_0 ∧ -p_642) -> ( b^{321, 3}_2 ∧ b^{321, 3}_1 ∧ -b^{321, 3}_0) c in CNF: c -b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ p_642 ∨ b^{321, 3}_2 c -b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ p_642 ∨ b^{321, 3}_1 c -b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ p_642 ∨ -b^{321, 3}_0 c in DIMACS: -23768 23769 -23770 642 23771 0 -23768 23769 -23770 642 23772 0 -23768 23769 -23770 642 -23773 0 c -2-1 --> break c ( b^{321, 2}_2 ∧ b^{321, 2}_1 ∧ -b^{321, 2}_0 ∧ -p_642) -> break c in CNF: c -b^{321, 2}_2 ∨ -b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ p_642 ∨ break c in DIMACS: -23768 -23769 23770 642 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{321, 2}_2 ∧ -b^{321, 2}_1 ∧ -b^{321, 2}_0 ∧ true) c in CNF: c -b^{321, 2}_2 ∨ b^{321, 2}_1 ∨ b^{321, 2}_0 ∨ false c in DIMACS: -23768 23769 23770 0 c 3 does not represent an automaton state. c -(-b^{321, 2}_2 ∧ b^{321, 2}_1 ∧ b^{321, 2}_0 ∧ true) c in CNF: c b^{321, 2}_2 ∨ -b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ false c in DIMACS: 23768 -23769 -23770 0 c -3 does not represent an automaton state. c -( b^{321, 2}_2 ∧ b^{321, 2}_1 ∧ b^{321, 2}_0 ∧ true) c in CNF: c -b^{321, 2}_2 ∨ -b^{321, 2}_1 ∨ -b^{321, 2}_0 ∨ false c in DIMACS: -23768 -23769 -23770 0 c i = 3 c -2+1 --> -1 c ( b^{321, 3}_2 ∧ b^{321, 3}_1 ∧ -b^{321, 3}_0 ∧ p_963) -> ( b^{321, 4}_2 ∧ -b^{321, 4}_1 ∧ b^{321, 4}_0) c in CNF: c -b^{321, 3}_2 ∨ -b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ -p_963 ∨ b^{321, 4}_2 c -b^{321, 3}_2 ∨ -b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ -p_963 ∨ -b^{321, 4}_1 c -b^{321, 3}_2 ∨ -b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ -p_963 ∨ b^{321, 4}_0 c in DIMACS: -23771 -23772 23773 -963 23774 0 -23771 -23772 23773 -963 -23775 0 -23771 -23772 23773 -963 23776 0 c -1+1 --> 0 c ( b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ b^{321, 3}_0 ∧ p_963) -> (-b^{321, 4}_2 ∧ -b^{321, 4}_1 ∧ -b^{321, 4}_0) c in CNF: c -b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ -p_963 ∨ -b^{321, 4}_2 c -b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ -p_963 ∨ -b^{321, 4}_1 c -b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ -p_963 ∨ -b^{321, 4}_0 c in DIMACS: -23771 23772 -23773 -963 -23774 0 -23771 23772 -23773 -963 -23775 0 -23771 23772 -23773 -963 -23776 0 c 0+1 --> 1 c (-b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ -b^{321, 3}_0 ∧ p_963) -> (-b^{321, 4}_2 ∧ -b^{321, 4}_1 ∧ b^{321, 4}_0) c in CNF: c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ -p_963 ∨ -b^{321, 4}_2 c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ -p_963 ∨ -b^{321, 4}_1 c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ -p_963 ∨ b^{321, 4}_0 c in DIMACS: 23771 23772 23773 -963 -23774 0 23771 23772 23773 -963 -23775 0 23771 23772 23773 -963 23776 0 c 1+1 --> 2 c (-b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ b^{321, 3}_0 ∧ p_963) -> (-b^{321, 4}_2 ∧ b^{321, 4}_1 ∧ -b^{321, 4}_0) c in CNF: c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ -p_963 ∨ -b^{321, 4}_2 c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ -p_963 ∨ b^{321, 4}_1 c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ -p_963 ∨ -b^{321, 4}_0 c in DIMACS: 23771 23772 -23773 -963 -23774 0 23771 23772 -23773 -963 23775 0 23771 23772 -23773 -963 -23776 0 c 2+1 --> break c (-b^{321, 3}_2 ∧ b^{321, 3}_1 ∧ -b^{321, 3}_0 ∧ p_963) -> break c in CNF: c b^{321, 3}_2 ∨ -b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ -p_963 ∨ break c in DIMACS: 23771 -23772 23773 -963 1162 0 c 2-1 --> 1 c (-b^{321, 3}_2 ∧ b^{321, 3}_1 ∧ -b^{321, 3}_0 ∧ -p_963) -> (-b^{321, 4}_2 ∧ -b^{321, 4}_1 ∧ b^{321, 4}_0) c in CNF: c b^{321, 3}_2 ∨ -b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ p_963 ∨ -b^{321, 4}_2 c b^{321, 3}_2 ∨ -b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ p_963 ∨ -b^{321, 4}_1 c b^{321, 3}_2 ∨ -b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ p_963 ∨ b^{321, 4}_0 c in DIMACS: 23771 -23772 23773 963 -23774 0 23771 -23772 23773 963 -23775 0 23771 -23772 23773 963 23776 0 c 1-1 --> 0 c (-b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ b^{321, 3}_0 ∧ -p_963) -> (-b^{321, 4}_2 ∧ -b^{321, 4}_1 ∧ -b^{321, 4}_0) c in CNF: c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ p_963 ∨ -b^{321, 4}_2 c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ p_963 ∨ -b^{321, 4}_1 c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ p_963 ∨ -b^{321, 4}_0 c in DIMACS: 23771 23772 -23773 963 -23774 0 23771 23772 -23773 963 -23775 0 23771 23772 -23773 963 -23776 0 c 0-1 --> -1 c (-b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ -b^{321, 3}_0 ∧ -p_963) -> ( b^{321, 4}_2 ∧ -b^{321, 4}_1 ∧ b^{321, 4}_0) c in CNF: c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ p_963 ∨ b^{321, 4}_2 c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ p_963 ∨ -b^{321, 4}_1 c b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ p_963 ∨ b^{321, 4}_0 c in DIMACS: 23771 23772 23773 963 23774 0 23771 23772 23773 963 -23775 0 23771 23772 23773 963 23776 0 c -1-1 --> -2 c ( b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ b^{321, 3}_0 ∧ -p_963) -> ( b^{321, 4}_2 ∧ b^{321, 4}_1 ∧ -b^{321, 4}_0) c in CNF: c -b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ p_963 ∨ b^{321, 4}_2 c -b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ p_963 ∨ b^{321, 4}_1 c -b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ p_963 ∨ -b^{321, 4}_0 c in DIMACS: -23771 23772 -23773 963 23774 0 -23771 23772 -23773 963 23775 0 -23771 23772 -23773 963 -23776 0 c -2-1 --> break c ( b^{321, 3}_2 ∧ b^{321, 3}_1 ∧ -b^{321, 3}_0 ∧ -p_963) -> break c in CNF: c -b^{321, 3}_2 ∨ -b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ p_963 ∨ break c in DIMACS: -23771 -23772 23773 963 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{321, 3}_2 ∧ -b^{321, 3}_1 ∧ -b^{321, 3}_0 ∧ true) c in CNF: c -b^{321, 3}_2 ∨ b^{321, 3}_1 ∨ b^{321, 3}_0 ∨ false c in DIMACS: -23771 23772 23773 0 c 3 does not represent an automaton state. c -(-b^{321, 3}_2 ∧ b^{321, 3}_1 ∧ b^{321, 3}_0 ∧ true) c in CNF: c b^{321, 3}_2 ∨ -b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ false c in DIMACS: 23771 -23772 -23773 0 c -3 does not represent an automaton state. c -( b^{321, 3}_2 ∧ b^{321, 3}_1 ∧ b^{321, 3}_0 ∧ true) c in CNF: c -b^{321, 3}_2 ∨ -b^{321, 3}_1 ∨ -b^{321, 3}_0 ∨ false c in DIMACS: -23771 -23772 -23773 0 c INIT for k = 322 c -b^{322, 1}_2 c -b^{322, 1}_1 c -b^{322, 1}_0 c in DIMACS: -23777 0 -23778 0 -23779 0 c Transitions for k = 322 c i = 1 c -2+1 --> -1 c ( b^{322, 1}_2 ∧ b^{322, 1}_1 ∧ -b^{322, 1}_0 ∧ p_322) -> ( b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ b^{322, 2}_0) c in CNF: c -b^{322, 1}_2 ∨ -b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ -p_322 ∨ b^{322, 2}_2 c -b^{322, 1}_2 ∨ -b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ -p_322 ∨ -b^{322, 2}_1 c -b^{322, 1}_2 ∨ -b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ -p_322 ∨ b^{322, 2}_0 c in DIMACS: -23777 -23778 23779 -322 23780 0 -23777 -23778 23779 -322 -23781 0 -23777 -23778 23779 -322 23782 0 c -1+1 --> 0 c ( b^{322, 1}_2 ∧ -b^{322, 1}_1 ∧ b^{322, 1}_0 ∧ p_322) -> (-b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ -b^{322, 2}_0) c in CNF: c -b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ -p_322 ∨ -b^{322, 2}_2 c -b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ -p_322 ∨ -b^{322, 2}_1 c -b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ -p_322 ∨ -b^{322, 2}_0 c in DIMACS: -23777 23778 -23779 -322 -23780 0 -23777 23778 -23779 -322 -23781 0 -23777 23778 -23779 -322 -23782 0 c 0+1 --> 1 c (-b^{322, 1}_2 ∧ -b^{322, 1}_1 ∧ -b^{322, 1}_0 ∧ p_322) -> (-b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ b^{322, 2}_0) c in CNF: c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ -p_322 ∨ -b^{322, 2}_2 c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ -p_322 ∨ -b^{322, 2}_1 c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ -p_322 ∨ b^{322, 2}_0 c in DIMACS: 23777 23778 23779 -322 -23780 0 23777 23778 23779 -322 -23781 0 23777 23778 23779 -322 23782 0 c 1+1 --> 2 c (-b^{322, 1}_2 ∧ -b^{322, 1}_1 ∧ b^{322, 1}_0 ∧ p_322) -> (-b^{322, 2}_2 ∧ b^{322, 2}_1 ∧ -b^{322, 2}_0) c in CNF: c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ -p_322 ∨ -b^{322, 2}_2 c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ -p_322 ∨ b^{322, 2}_1 c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ -p_322 ∨ -b^{322, 2}_0 c in DIMACS: 23777 23778 -23779 -322 -23780 0 23777 23778 -23779 -322 23781 0 23777 23778 -23779 -322 -23782 0 c 2+1 --> break c (-b^{322, 1}_2 ∧ b^{322, 1}_1 ∧ -b^{322, 1}_0 ∧ p_322) -> break c in CNF: c b^{322, 1}_2 ∨ -b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ -p_322 ∨ break c in DIMACS: 23777 -23778 23779 -322 1162 0 c 2-1 --> 1 c (-b^{322, 1}_2 ∧ b^{322, 1}_1 ∧ -b^{322, 1}_0 ∧ -p_322) -> (-b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ b^{322, 2}_0) c in CNF: c b^{322, 1}_2 ∨ -b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ p_322 ∨ -b^{322, 2}_2 c b^{322, 1}_2 ∨ -b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ p_322 ∨ -b^{322, 2}_1 c b^{322, 1}_2 ∨ -b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ p_322 ∨ b^{322, 2}_0 c in DIMACS: 23777 -23778 23779 322 -23780 0 23777 -23778 23779 322 -23781 0 23777 -23778 23779 322 23782 0 c 1-1 --> 0 c (-b^{322, 1}_2 ∧ -b^{322, 1}_1 ∧ b^{322, 1}_0 ∧ -p_322) -> (-b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ -b^{322, 2}_0) c in CNF: c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ p_322 ∨ -b^{322, 2}_2 c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ p_322 ∨ -b^{322, 2}_1 c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ p_322 ∨ -b^{322, 2}_0 c in DIMACS: 23777 23778 -23779 322 -23780 0 23777 23778 -23779 322 -23781 0 23777 23778 -23779 322 -23782 0 c 0-1 --> -1 c (-b^{322, 1}_2 ∧ -b^{322, 1}_1 ∧ -b^{322, 1}_0 ∧ -p_322) -> ( b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ b^{322, 2}_0) c in CNF: c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ p_322 ∨ b^{322, 2}_2 c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ p_322 ∨ -b^{322, 2}_1 c b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ p_322 ∨ b^{322, 2}_0 c in DIMACS: 23777 23778 23779 322 23780 0 23777 23778 23779 322 -23781 0 23777 23778 23779 322 23782 0 c -1-1 --> -2 c ( b^{322, 1}_2 ∧ -b^{322, 1}_1 ∧ b^{322, 1}_0 ∧ -p_322) -> ( b^{322, 2}_2 ∧ b^{322, 2}_1 ∧ -b^{322, 2}_0) c in CNF: c -b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ p_322 ∨ b^{322, 2}_2 c -b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ p_322 ∨ b^{322, 2}_1 c -b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ p_322 ∨ -b^{322, 2}_0 c in DIMACS: -23777 23778 -23779 322 23780 0 -23777 23778 -23779 322 23781 0 -23777 23778 -23779 322 -23782 0 c -2-1 --> break c ( b^{322, 1}_2 ∧ b^{322, 1}_1 ∧ -b^{322, 1}_0 ∧ -p_322) -> break c in CNF: c -b^{322, 1}_2 ∨ -b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ p_322 ∨ break c in DIMACS: -23777 -23778 23779 322 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{322, 1}_2 ∧ -b^{322, 1}_1 ∧ -b^{322, 1}_0 ∧ true) c in CNF: c -b^{322, 1}_2 ∨ b^{322, 1}_1 ∨ b^{322, 1}_0 ∨ false c in DIMACS: -23777 23778 23779 0 c 3 does not represent an automaton state. c -(-b^{322, 1}_2 ∧ b^{322, 1}_1 ∧ b^{322, 1}_0 ∧ true) c in CNF: c b^{322, 1}_2 ∨ -b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ false c in DIMACS: 23777 -23778 -23779 0 c -3 does not represent an automaton state. c -( b^{322, 1}_2 ∧ b^{322, 1}_1 ∧ b^{322, 1}_0 ∧ true) c in CNF: c -b^{322, 1}_2 ∨ -b^{322, 1}_1 ∨ -b^{322, 1}_0 ∨ false c in DIMACS: -23777 -23778 -23779 0 c i = 2 c -2+1 --> -1 c ( b^{322, 2}_2 ∧ b^{322, 2}_1 ∧ -b^{322, 2}_0 ∧ p_644) -> ( b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ b^{322, 3}_0) c in CNF: c -b^{322, 2}_2 ∨ -b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ -p_644 ∨ b^{322, 3}_2 c -b^{322, 2}_2 ∨ -b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ -p_644 ∨ -b^{322, 3}_1 c -b^{322, 2}_2 ∨ -b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ -p_644 ∨ b^{322, 3}_0 c in DIMACS: -23780 -23781 23782 -644 23783 0 -23780 -23781 23782 -644 -23784 0 -23780 -23781 23782 -644 23785 0 c -1+1 --> 0 c ( b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ b^{322, 2}_0 ∧ p_644) -> (-b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ -b^{322, 3}_0) c in CNF: c -b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ -p_644 ∨ -b^{322, 3}_2 c -b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ -p_644 ∨ -b^{322, 3}_1 c -b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ -p_644 ∨ -b^{322, 3}_0 c in DIMACS: -23780 23781 -23782 -644 -23783 0 -23780 23781 -23782 -644 -23784 0 -23780 23781 -23782 -644 -23785 0 c 0+1 --> 1 c (-b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ -b^{322, 2}_0 ∧ p_644) -> (-b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ b^{322, 3}_0) c in CNF: c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ -p_644 ∨ -b^{322, 3}_2 c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ -p_644 ∨ -b^{322, 3}_1 c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ -p_644 ∨ b^{322, 3}_0 c in DIMACS: 23780 23781 23782 -644 -23783 0 23780 23781 23782 -644 -23784 0 23780 23781 23782 -644 23785 0 c 1+1 --> 2 c (-b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ b^{322, 2}_0 ∧ p_644) -> (-b^{322, 3}_2 ∧ b^{322, 3}_1 ∧ -b^{322, 3}_0) c in CNF: c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ -p_644 ∨ -b^{322, 3}_2 c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ -p_644 ∨ b^{322, 3}_1 c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ -p_644 ∨ -b^{322, 3}_0 c in DIMACS: 23780 23781 -23782 -644 -23783 0 23780 23781 -23782 -644 23784 0 23780 23781 -23782 -644 -23785 0 c 2+1 --> break c (-b^{322, 2}_2 ∧ b^{322, 2}_1 ∧ -b^{322, 2}_0 ∧ p_644) -> break c in CNF: c b^{322, 2}_2 ∨ -b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ -p_644 ∨ break c in DIMACS: 23780 -23781 23782 -644 1162 0 c 2-1 --> 1 c (-b^{322, 2}_2 ∧ b^{322, 2}_1 ∧ -b^{322, 2}_0 ∧ -p_644) -> (-b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ b^{322, 3}_0) c in CNF: c b^{322, 2}_2 ∨ -b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ p_644 ∨ -b^{322, 3}_2 c b^{322, 2}_2 ∨ -b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ p_644 ∨ -b^{322, 3}_1 c b^{322, 2}_2 ∨ -b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ p_644 ∨ b^{322, 3}_0 c in DIMACS: 23780 -23781 23782 644 -23783 0 23780 -23781 23782 644 -23784 0 23780 -23781 23782 644 23785 0 c 1-1 --> 0 c (-b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ b^{322, 2}_0 ∧ -p_644) -> (-b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ -b^{322, 3}_0) c in CNF: c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ p_644 ∨ -b^{322, 3}_2 c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ p_644 ∨ -b^{322, 3}_1 c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ p_644 ∨ -b^{322, 3}_0 c in DIMACS: 23780 23781 -23782 644 -23783 0 23780 23781 -23782 644 -23784 0 23780 23781 -23782 644 -23785 0 c 0-1 --> -1 c (-b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ -b^{322, 2}_0 ∧ -p_644) -> ( b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ b^{322, 3}_0) c in CNF: c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ p_644 ∨ b^{322, 3}_2 c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ p_644 ∨ -b^{322, 3}_1 c b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ p_644 ∨ b^{322, 3}_0 c in DIMACS: 23780 23781 23782 644 23783 0 23780 23781 23782 644 -23784 0 23780 23781 23782 644 23785 0 c -1-1 --> -2 c ( b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ b^{322, 2}_0 ∧ -p_644) -> ( b^{322, 3}_2 ∧ b^{322, 3}_1 ∧ -b^{322, 3}_0) c in CNF: c -b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ p_644 ∨ b^{322, 3}_2 c -b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ p_644 ∨ b^{322, 3}_1 c -b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ p_644 ∨ -b^{322, 3}_0 c in DIMACS: -23780 23781 -23782 644 23783 0 -23780 23781 -23782 644 23784 0 -23780 23781 -23782 644 -23785 0 c -2-1 --> break c ( b^{322, 2}_2 ∧ b^{322, 2}_1 ∧ -b^{322, 2}_0 ∧ -p_644) -> break c in CNF: c -b^{322, 2}_2 ∨ -b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ p_644 ∨ break c in DIMACS: -23780 -23781 23782 644 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{322, 2}_2 ∧ -b^{322, 2}_1 ∧ -b^{322, 2}_0 ∧ true) c in CNF: c -b^{322, 2}_2 ∨ b^{322, 2}_1 ∨ b^{322, 2}_0 ∨ false c in DIMACS: -23780 23781 23782 0 c 3 does not represent an automaton state. c -(-b^{322, 2}_2 ∧ b^{322, 2}_1 ∧ b^{322, 2}_0 ∧ true) c in CNF: c b^{322, 2}_2 ∨ -b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ false c in DIMACS: 23780 -23781 -23782 0 c -3 does not represent an automaton state. c -( b^{322, 2}_2 ∧ b^{322, 2}_1 ∧ b^{322, 2}_0 ∧ true) c in CNF: c -b^{322, 2}_2 ∨ -b^{322, 2}_1 ∨ -b^{322, 2}_0 ∨ false c in DIMACS: -23780 -23781 -23782 0 c i = 3 c -2+1 --> -1 c ( b^{322, 3}_2 ∧ b^{322, 3}_1 ∧ -b^{322, 3}_0 ∧ p_966) -> ( b^{322, 4}_2 ∧ -b^{322, 4}_1 ∧ b^{322, 4}_0) c in CNF: c -b^{322, 3}_2 ∨ -b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ -p_966 ∨ b^{322, 4}_2 c -b^{322, 3}_2 ∨ -b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ -p_966 ∨ -b^{322, 4}_1 c -b^{322, 3}_2 ∨ -b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ -p_966 ∨ b^{322, 4}_0 c in DIMACS: -23783 -23784 23785 -966 23786 0 -23783 -23784 23785 -966 -23787 0 -23783 -23784 23785 -966 23788 0 c -1+1 --> 0 c ( b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ b^{322, 3}_0 ∧ p_966) -> (-b^{322, 4}_2 ∧ -b^{322, 4}_1 ∧ -b^{322, 4}_0) c in CNF: c -b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ -p_966 ∨ -b^{322, 4}_2 c -b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ -p_966 ∨ -b^{322, 4}_1 c -b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ -p_966 ∨ -b^{322, 4}_0 c in DIMACS: -23783 23784 -23785 -966 -23786 0 -23783 23784 -23785 -966 -23787 0 -23783 23784 -23785 -966 -23788 0 c 0+1 --> 1 c (-b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ -b^{322, 3}_0 ∧ p_966) -> (-b^{322, 4}_2 ∧ -b^{322, 4}_1 ∧ b^{322, 4}_0) c in CNF: c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ -p_966 ∨ -b^{322, 4}_2 c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ -p_966 ∨ -b^{322, 4}_1 c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ -p_966 ∨ b^{322, 4}_0 c in DIMACS: 23783 23784 23785 -966 -23786 0 23783 23784 23785 -966 -23787 0 23783 23784 23785 -966 23788 0 c 1+1 --> 2 c (-b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ b^{322, 3}_0 ∧ p_966) -> (-b^{322, 4}_2 ∧ b^{322, 4}_1 ∧ -b^{322, 4}_0) c in CNF: c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ -p_966 ∨ -b^{322, 4}_2 c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ -p_966 ∨ b^{322, 4}_1 c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ -p_966 ∨ -b^{322, 4}_0 c in DIMACS: 23783 23784 -23785 -966 -23786 0 23783 23784 -23785 -966 23787 0 23783 23784 -23785 -966 -23788 0 c 2+1 --> break c (-b^{322, 3}_2 ∧ b^{322, 3}_1 ∧ -b^{322, 3}_0 ∧ p_966) -> break c in CNF: c b^{322, 3}_2 ∨ -b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ -p_966 ∨ break c in DIMACS: 23783 -23784 23785 -966 1162 0 c 2-1 --> 1 c (-b^{322, 3}_2 ∧ b^{322, 3}_1 ∧ -b^{322, 3}_0 ∧ -p_966) -> (-b^{322, 4}_2 ∧ -b^{322, 4}_1 ∧ b^{322, 4}_0) c in CNF: c b^{322, 3}_2 ∨ -b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ p_966 ∨ -b^{322, 4}_2 c b^{322, 3}_2 ∨ -b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ p_966 ∨ -b^{322, 4}_1 c b^{322, 3}_2 ∨ -b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ p_966 ∨ b^{322, 4}_0 c in DIMACS: 23783 -23784 23785 966 -23786 0 23783 -23784 23785 966 -23787 0 23783 -23784 23785 966 23788 0 c 1-1 --> 0 c (-b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ b^{322, 3}_0 ∧ -p_966) -> (-b^{322, 4}_2 ∧ -b^{322, 4}_1 ∧ -b^{322, 4}_0) c in CNF: c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ p_966 ∨ -b^{322, 4}_2 c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ p_966 ∨ -b^{322, 4}_1 c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ p_966 ∨ -b^{322, 4}_0 c in DIMACS: 23783 23784 -23785 966 -23786 0 23783 23784 -23785 966 -23787 0 23783 23784 -23785 966 -23788 0 c 0-1 --> -1 c (-b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ -b^{322, 3}_0 ∧ -p_966) -> ( b^{322, 4}_2 ∧ -b^{322, 4}_1 ∧ b^{322, 4}_0) c in CNF: c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ p_966 ∨ b^{322, 4}_2 c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ p_966 ∨ -b^{322, 4}_1 c b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ p_966 ∨ b^{322, 4}_0 c in DIMACS: 23783 23784 23785 966 23786 0 23783 23784 23785 966 -23787 0 23783 23784 23785 966 23788 0 c -1-1 --> -2 c ( b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ b^{322, 3}_0 ∧ -p_966) -> ( b^{322, 4}_2 ∧ b^{322, 4}_1 ∧ -b^{322, 4}_0) c in CNF: c -b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ p_966 ∨ b^{322, 4}_2 c -b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ p_966 ∨ b^{322, 4}_1 c -b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ p_966 ∨ -b^{322, 4}_0 c in DIMACS: -23783 23784 -23785 966 23786 0 -23783 23784 -23785 966 23787 0 -23783 23784 -23785 966 -23788 0 c -2-1 --> break c ( b^{322, 3}_2 ∧ b^{322, 3}_1 ∧ -b^{322, 3}_0 ∧ -p_966) -> break c in CNF: c -b^{322, 3}_2 ∨ -b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ p_966 ∨ break c in DIMACS: -23783 -23784 23785 966 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{322, 3}_2 ∧ -b^{322, 3}_1 ∧ -b^{322, 3}_0 ∧ true) c in CNF: c -b^{322, 3}_2 ∨ b^{322, 3}_1 ∨ b^{322, 3}_0 ∨ false c in DIMACS: -23783 23784 23785 0 c 3 does not represent an automaton state. c -(-b^{322, 3}_2 ∧ b^{322, 3}_1 ∧ b^{322, 3}_0 ∧ true) c in CNF: c b^{322, 3}_2 ∨ -b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ false c in DIMACS: 23783 -23784 -23785 0 c -3 does not represent an automaton state. c -( b^{322, 3}_2 ∧ b^{322, 3}_1 ∧ b^{322, 3}_0 ∧ true) c in CNF: c -b^{322, 3}_2 ∨ -b^{322, 3}_1 ∨ -b^{322, 3}_0 ∨ false c in DIMACS: -23783 -23784 -23785 0 c INIT for k = 323 c -b^{323, 1}_2 c -b^{323, 1}_1 c -b^{323, 1}_0 c in DIMACS: -23789 0 -23790 0 -23791 0 c Transitions for k = 323 c i = 1 c -2+1 --> -1 c ( b^{323, 1}_2 ∧ b^{323, 1}_1 ∧ -b^{323, 1}_0 ∧ p_323) -> ( b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ b^{323, 2}_0) c in CNF: c -b^{323, 1}_2 ∨ -b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ -p_323 ∨ b^{323, 2}_2 c -b^{323, 1}_2 ∨ -b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ -p_323 ∨ -b^{323, 2}_1 c -b^{323, 1}_2 ∨ -b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ -p_323 ∨ b^{323, 2}_0 c in DIMACS: -23789 -23790 23791 -323 23792 0 -23789 -23790 23791 -323 -23793 0 -23789 -23790 23791 -323 23794 0 c -1+1 --> 0 c ( b^{323, 1}_2 ∧ -b^{323, 1}_1 ∧ b^{323, 1}_0 ∧ p_323) -> (-b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ -b^{323, 2}_0) c in CNF: c -b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ -p_323 ∨ -b^{323, 2}_2 c -b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ -p_323 ∨ -b^{323, 2}_1 c -b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ -p_323 ∨ -b^{323, 2}_0 c in DIMACS: -23789 23790 -23791 -323 -23792 0 -23789 23790 -23791 -323 -23793 0 -23789 23790 -23791 -323 -23794 0 c 0+1 --> 1 c (-b^{323, 1}_2 ∧ -b^{323, 1}_1 ∧ -b^{323, 1}_0 ∧ p_323) -> (-b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ b^{323, 2}_0) c in CNF: c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ -p_323 ∨ -b^{323, 2}_2 c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ -p_323 ∨ -b^{323, 2}_1 c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ -p_323 ∨ b^{323, 2}_0 c in DIMACS: 23789 23790 23791 -323 -23792 0 23789 23790 23791 -323 -23793 0 23789 23790 23791 -323 23794 0 c 1+1 --> 2 c (-b^{323, 1}_2 ∧ -b^{323, 1}_1 ∧ b^{323, 1}_0 ∧ p_323) -> (-b^{323, 2}_2 ∧ b^{323, 2}_1 ∧ -b^{323, 2}_0) c in CNF: c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ -p_323 ∨ -b^{323, 2}_2 c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ -p_323 ∨ b^{323, 2}_1 c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ -p_323 ∨ -b^{323, 2}_0 c in DIMACS: 23789 23790 -23791 -323 -23792 0 23789 23790 -23791 -323 23793 0 23789 23790 -23791 -323 -23794 0 c 2+1 --> break c (-b^{323, 1}_2 ∧ b^{323, 1}_1 ∧ -b^{323, 1}_0 ∧ p_323) -> break c in CNF: c b^{323, 1}_2 ∨ -b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ -p_323 ∨ break c in DIMACS: 23789 -23790 23791 -323 1162 0 c 2-1 --> 1 c (-b^{323, 1}_2 ∧ b^{323, 1}_1 ∧ -b^{323, 1}_0 ∧ -p_323) -> (-b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ b^{323, 2}_0) c in CNF: c b^{323, 1}_2 ∨ -b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ p_323 ∨ -b^{323, 2}_2 c b^{323, 1}_2 ∨ -b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ p_323 ∨ -b^{323, 2}_1 c b^{323, 1}_2 ∨ -b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ p_323 ∨ b^{323, 2}_0 c in DIMACS: 23789 -23790 23791 323 -23792 0 23789 -23790 23791 323 -23793 0 23789 -23790 23791 323 23794 0 c 1-1 --> 0 c (-b^{323, 1}_2 ∧ -b^{323, 1}_1 ∧ b^{323, 1}_0 ∧ -p_323) -> (-b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ -b^{323, 2}_0) c in CNF: c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ p_323 ∨ -b^{323, 2}_2 c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ p_323 ∨ -b^{323, 2}_1 c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ p_323 ∨ -b^{323, 2}_0 c in DIMACS: 23789 23790 -23791 323 -23792 0 23789 23790 -23791 323 -23793 0 23789 23790 -23791 323 -23794 0 c 0-1 --> -1 c (-b^{323, 1}_2 ∧ -b^{323, 1}_1 ∧ -b^{323, 1}_0 ∧ -p_323) -> ( b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ b^{323, 2}_0) c in CNF: c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ p_323 ∨ b^{323, 2}_2 c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ p_323 ∨ -b^{323, 2}_1 c b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ p_323 ∨ b^{323, 2}_0 c in DIMACS: 23789 23790 23791 323 23792 0 23789 23790 23791 323 -23793 0 23789 23790 23791 323 23794 0 c -1-1 --> -2 c ( b^{323, 1}_2 ∧ -b^{323, 1}_1 ∧ b^{323, 1}_0 ∧ -p_323) -> ( b^{323, 2}_2 ∧ b^{323, 2}_1 ∧ -b^{323, 2}_0) c in CNF: c -b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ p_323 ∨ b^{323, 2}_2 c -b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ p_323 ∨ b^{323, 2}_1 c -b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ p_323 ∨ -b^{323, 2}_0 c in DIMACS: -23789 23790 -23791 323 23792 0 -23789 23790 -23791 323 23793 0 -23789 23790 -23791 323 -23794 0 c -2-1 --> break c ( b^{323, 1}_2 ∧ b^{323, 1}_1 ∧ -b^{323, 1}_0 ∧ -p_323) -> break c in CNF: c -b^{323, 1}_2 ∨ -b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ p_323 ∨ break c in DIMACS: -23789 -23790 23791 323 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{323, 1}_2 ∧ -b^{323, 1}_1 ∧ -b^{323, 1}_0 ∧ true) c in CNF: c -b^{323, 1}_2 ∨ b^{323, 1}_1 ∨ b^{323, 1}_0 ∨ false c in DIMACS: -23789 23790 23791 0 c 3 does not represent an automaton state. c -(-b^{323, 1}_2 ∧ b^{323, 1}_1 ∧ b^{323, 1}_0 ∧ true) c in CNF: c b^{323, 1}_2 ∨ -b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ false c in DIMACS: 23789 -23790 -23791 0 c -3 does not represent an automaton state. c -( b^{323, 1}_2 ∧ b^{323, 1}_1 ∧ b^{323, 1}_0 ∧ true) c in CNF: c -b^{323, 1}_2 ∨ -b^{323, 1}_1 ∨ -b^{323, 1}_0 ∨ false c in DIMACS: -23789 -23790 -23791 0 c i = 2 c -2+1 --> -1 c ( b^{323, 2}_2 ∧ b^{323, 2}_1 ∧ -b^{323, 2}_0 ∧ p_646) -> ( b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ b^{323, 3}_0) c in CNF: c -b^{323, 2}_2 ∨ -b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ -p_646 ∨ b^{323, 3}_2 c -b^{323, 2}_2 ∨ -b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ -p_646 ∨ -b^{323, 3}_1 c -b^{323, 2}_2 ∨ -b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ -p_646 ∨ b^{323, 3}_0 c in DIMACS: -23792 -23793 23794 -646 23795 0 -23792 -23793 23794 -646 -23796 0 -23792 -23793 23794 -646 23797 0 c -1+1 --> 0 c ( b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ b^{323, 2}_0 ∧ p_646) -> (-b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ -b^{323, 3}_0) c in CNF: c -b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ -p_646 ∨ -b^{323, 3}_2 c -b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ -p_646 ∨ -b^{323, 3}_1 c -b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ -p_646 ∨ -b^{323, 3}_0 c in DIMACS: -23792 23793 -23794 -646 -23795 0 -23792 23793 -23794 -646 -23796 0 -23792 23793 -23794 -646 -23797 0 c 0+1 --> 1 c (-b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ -b^{323, 2}_0 ∧ p_646) -> (-b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ b^{323, 3}_0) c in CNF: c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ -p_646 ∨ -b^{323, 3}_2 c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ -p_646 ∨ -b^{323, 3}_1 c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ -p_646 ∨ b^{323, 3}_0 c in DIMACS: 23792 23793 23794 -646 -23795 0 23792 23793 23794 -646 -23796 0 23792 23793 23794 -646 23797 0 c 1+1 --> 2 c (-b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ b^{323, 2}_0 ∧ p_646) -> (-b^{323, 3}_2 ∧ b^{323, 3}_1 ∧ -b^{323, 3}_0) c in CNF: c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ -p_646 ∨ -b^{323, 3}_2 c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ -p_646 ∨ b^{323, 3}_1 c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ -p_646 ∨ -b^{323, 3}_0 c in DIMACS: 23792 23793 -23794 -646 -23795 0 23792 23793 -23794 -646 23796 0 23792 23793 -23794 -646 -23797 0 c 2+1 --> break c (-b^{323, 2}_2 ∧ b^{323, 2}_1 ∧ -b^{323, 2}_0 ∧ p_646) -> break c in CNF: c b^{323, 2}_2 ∨ -b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ -p_646 ∨ break c in DIMACS: 23792 -23793 23794 -646 1162 0 c 2-1 --> 1 c (-b^{323, 2}_2 ∧ b^{323, 2}_1 ∧ -b^{323, 2}_0 ∧ -p_646) -> (-b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ b^{323, 3}_0) c in CNF: c b^{323, 2}_2 ∨ -b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ p_646 ∨ -b^{323, 3}_2 c b^{323, 2}_2 ∨ -b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ p_646 ∨ -b^{323, 3}_1 c b^{323, 2}_2 ∨ -b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ p_646 ∨ b^{323, 3}_0 c in DIMACS: 23792 -23793 23794 646 -23795 0 23792 -23793 23794 646 -23796 0 23792 -23793 23794 646 23797 0 c 1-1 --> 0 c (-b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ b^{323, 2}_0 ∧ -p_646) -> (-b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ -b^{323, 3}_0) c in CNF: c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ p_646 ∨ -b^{323, 3}_2 c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ p_646 ∨ -b^{323, 3}_1 c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ p_646 ∨ -b^{323, 3}_0 c in DIMACS: 23792 23793 -23794 646 -23795 0 23792 23793 -23794 646 -23796 0 23792 23793 -23794 646 -23797 0 c 0-1 --> -1 c (-b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ -b^{323, 2}_0 ∧ -p_646) -> ( b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ b^{323, 3}_0) c in CNF: c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ p_646 ∨ b^{323, 3}_2 c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ p_646 ∨ -b^{323, 3}_1 c b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ p_646 ∨ b^{323, 3}_0 c in DIMACS: 23792 23793 23794 646 23795 0 23792 23793 23794 646 -23796 0 23792 23793 23794 646 23797 0 c -1-1 --> -2 c ( b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ b^{323, 2}_0 ∧ -p_646) -> ( b^{323, 3}_2 ∧ b^{323, 3}_1 ∧ -b^{323, 3}_0) c in CNF: c -b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ p_646 ∨ b^{323, 3}_2 c -b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ p_646 ∨ b^{323, 3}_1 c -b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ p_646 ∨ -b^{323, 3}_0 c in DIMACS: -23792 23793 -23794 646 23795 0 -23792 23793 -23794 646 23796 0 -23792 23793 -23794 646 -23797 0 c -2-1 --> break c ( b^{323, 2}_2 ∧ b^{323, 2}_1 ∧ -b^{323, 2}_0 ∧ -p_646) -> break c in CNF: c -b^{323, 2}_2 ∨ -b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ p_646 ∨ break c in DIMACS: -23792 -23793 23794 646 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{323, 2}_2 ∧ -b^{323, 2}_1 ∧ -b^{323, 2}_0 ∧ true) c in CNF: c -b^{323, 2}_2 ∨ b^{323, 2}_1 ∨ b^{323, 2}_0 ∨ false c in DIMACS: -23792 23793 23794 0 c 3 does not represent an automaton state. c -(-b^{323, 2}_2 ∧ b^{323, 2}_1 ∧ b^{323, 2}_0 ∧ true) c in CNF: c b^{323, 2}_2 ∨ -b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ false c in DIMACS: 23792 -23793 -23794 0 c -3 does not represent an automaton state. c -( b^{323, 2}_2 ∧ b^{323, 2}_1 ∧ b^{323, 2}_0 ∧ true) c in CNF: c -b^{323, 2}_2 ∨ -b^{323, 2}_1 ∨ -b^{323, 2}_0 ∨ false c in DIMACS: -23792 -23793 -23794 0 c i = 3 c -2+1 --> -1 c ( b^{323, 3}_2 ∧ b^{323, 3}_1 ∧ -b^{323, 3}_0 ∧ p_969) -> ( b^{323, 4}_2 ∧ -b^{323, 4}_1 ∧ b^{323, 4}_0) c in CNF: c -b^{323, 3}_2 ∨ -b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ -p_969 ∨ b^{323, 4}_2 c -b^{323, 3}_2 ∨ -b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ -p_969 ∨ -b^{323, 4}_1 c -b^{323, 3}_2 ∨ -b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ -p_969 ∨ b^{323, 4}_0 c in DIMACS: -23795 -23796 23797 -969 23798 0 -23795 -23796 23797 -969 -23799 0 -23795 -23796 23797 -969 23800 0 c -1+1 --> 0 c ( b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ b^{323, 3}_0 ∧ p_969) -> (-b^{323, 4}_2 ∧ -b^{323, 4}_1 ∧ -b^{323, 4}_0) c in CNF: c -b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ -p_969 ∨ -b^{323, 4}_2 c -b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ -p_969 ∨ -b^{323, 4}_1 c -b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ -p_969 ∨ -b^{323, 4}_0 c in DIMACS: -23795 23796 -23797 -969 -23798 0 -23795 23796 -23797 -969 -23799 0 -23795 23796 -23797 -969 -23800 0 c 0+1 --> 1 c (-b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ -b^{323, 3}_0 ∧ p_969) -> (-b^{323, 4}_2 ∧ -b^{323, 4}_1 ∧ b^{323, 4}_0) c in CNF: c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ -p_969 ∨ -b^{323, 4}_2 c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ -p_969 ∨ -b^{323, 4}_1 c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ -p_969 ∨ b^{323, 4}_0 c in DIMACS: 23795 23796 23797 -969 -23798 0 23795 23796 23797 -969 -23799 0 23795 23796 23797 -969 23800 0 c 1+1 --> 2 c (-b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ b^{323, 3}_0 ∧ p_969) -> (-b^{323, 4}_2 ∧ b^{323, 4}_1 ∧ -b^{323, 4}_0) c in CNF: c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ -p_969 ∨ -b^{323, 4}_2 c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ -p_969 ∨ b^{323, 4}_1 c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ -p_969 ∨ -b^{323, 4}_0 c in DIMACS: 23795 23796 -23797 -969 -23798 0 23795 23796 -23797 -969 23799 0 23795 23796 -23797 -969 -23800 0 c 2+1 --> break c (-b^{323, 3}_2 ∧ b^{323, 3}_1 ∧ -b^{323, 3}_0 ∧ p_969) -> break c in CNF: c b^{323, 3}_2 ∨ -b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ -p_969 ∨ break c in DIMACS: 23795 -23796 23797 -969 1162 0 c 2-1 --> 1 c (-b^{323, 3}_2 ∧ b^{323, 3}_1 ∧ -b^{323, 3}_0 ∧ -p_969) -> (-b^{323, 4}_2 ∧ -b^{323, 4}_1 ∧ b^{323, 4}_0) c in CNF: c b^{323, 3}_2 ∨ -b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ p_969 ∨ -b^{323, 4}_2 c b^{323, 3}_2 ∨ -b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ p_969 ∨ -b^{323, 4}_1 c b^{323, 3}_2 ∨ -b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ p_969 ∨ b^{323, 4}_0 c in DIMACS: 23795 -23796 23797 969 -23798 0 23795 -23796 23797 969 -23799 0 23795 -23796 23797 969 23800 0 c 1-1 --> 0 c (-b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ b^{323, 3}_0 ∧ -p_969) -> (-b^{323, 4}_2 ∧ -b^{323, 4}_1 ∧ -b^{323, 4}_0) c in CNF: c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ p_969 ∨ -b^{323, 4}_2 c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ p_969 ∨ -b^{323, 4}_1 c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ p_969 ∨ -b^{323, 4}_0 c in DIMACS: 23795 23796 -23797 969 -23798 0 23795 23796 -23797 969 -23799 0 23795 23796 -23797 969 -23800 0 c 0-1 --> -1 c (-b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ -b^{323, 3}_0 ∧ -p_969) -> ( b^{323, 4}_2 ∧ -b^{323, 4}_1 ∧ b^{323, 4}_0) c in CNF: c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ p_969 ∨ b^{323, 4}_2 c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ p_969 ∨ -b^{323, 4}_1 c b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ p_969 ∨ b^{323, 4}_0 c in DIMACS: 23795 23796 23797 969 23798 0 23795 23796 23797 969 -23799 0 23795 23796 23797 969 23800 0 c -1-1 --> -2 c ( b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ b^{323, 3}_0 ∧ -p_969) -> ( b^{323, 4}_2 ∧ b^{323, 4}_1 ∧ -b^{323, 4}_0) c in CNF: c -b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ p_969 ∨ b^{323, 4}_2 c -b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ p_969 ∨ b^{323, 4}_1 c -b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ p_969 ∨ -b^{323, 4}_0 c in DIMACS: -23795 23796 -23797 969 23798 0 -23795 23796 -23797 969 23799 0 -23795 23796 -23797 969 -23800 0 c -2-1 --> break c ( b^{323, 3}_2 ∧ b^{323, 3}_1 ∧ -b^{323, 3}_0 ∧ -p_969) -> break c in CNF: c -b^{323, 3}_2 ∨ -b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ p_969 ∨ break c in DIMACS: -23795 -23796 23797 969 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{323, 3}_2 ∧ -b^{323, 3}_1 ∧ -b^{323, 3}_0 ∧ true) c in CNF: c -b^{323, 3}_2 ∨ b^{323, 3}_1 ∨ b^{323, 3}_0 ∨ false c in DIMACS: -23795 23796 23797 0 c 3 does not represent an automaton state. c -(-b^{323, 3}_2 ∧ b^{323, 3}_1 ∧ b^{323, 3}_0 ∧ true) c in CNF: c b^{323, 3}_2 ∨ -b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ false c in DIMACS: 23795 -23796 -23797 0 c -3 does not represent an automaton state. c -( b^{323, 3}_2 ∧ b^{323, 3}_1 ∧ b^{323, 3}_0 ∧ true) c in CNF: c -b^{323, 3}_2 ∨ -b^{323, 3}_1 ∨ -b^{323, 3}_0 ∨ false c in DIMACS: -23795 -23796 -23797 0 c INIT for k = 324 c -b^{324, 1}_2 c -b^{324, 1}_1 c -b^{324, 1}_0 c in DIMACS: -23801 0 -23802 0 -23803 0 c Transitions for k = 324 c i = 1 c -2+1 --> -1 c ( b^{324, 1}_2 ∧ b^{324, 1}_1 ∧ -b^{324, 1}_0 ∧ p_324) -> ( b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ b^{324, 2}_0) c in CNF: c -b^{324, 1}_2 ∨ -b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ -p_324 ∨ b^{324, 2}_2 c -b^{324, 1}_2 ∨ -b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ -p_324 ∨ -b^{324, 2}_1 c -b^{324, 1}_2 ∨ -b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ -p_324 ∨ b^{324, 2}_0 c in DIMACS: -23801 -23802 23803 -324 23804 0 -23801 -23802 23803 -324 -23805 0 -23801 -23802 23803 -324 23806 0 c -1+1 --> 0 c ( b^{324, 1}_2 ∧ -b^{324, 1}_1 ∧ b^{324, 1}_0 ∧ p_324) -> (-b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ -b^{324, 2}_0) c in CNF: c -b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ -p_324 ∨ -b^{324, 2}_2 c -b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ -p_324 ∨ -b^{324, 2}_1 c -b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ -p_324 ∨ -b^{324, 2}_0 c in DIMACS: -23801 23802 -23803 -324 -23804 0 -23801 23802 -23803 -324 -23805 0 -23801 23802 -23803 -324 -23806 0 c 0+1 --> 1 c (-b^{324, 1}_2 ∧ -b^{324, 1}_1 ∧ -b^{324, 1}_0 ∧ p_324) -> (-b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ b^{324, 2}_0) c in CNF: c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ -p_324 ∨ -b^{324, 2}_2 c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ -p_324 ∨ -b^{324, 2}_1 c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ -p_324 ∨ b^{324, 2}_0 c in DIMACS: 23801 23802 23803 -324 -23804 0 23801 23802 23803 -324 -23805 0 23801 23802 23803 -324 23806 0 c 1+1 --> 2 c (-b^{324, 1}_2 ∧ -b^{324, 1}_1 ∧ b^{324, 1}_0 ∧ p_324) -> (-b^{324, 2}_2 ∧ b^{324, 2}_1 ∧ -b^{324, 2}_0) c in CNF: c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ -p_324 ∨ -b^{324, 2}_2 c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ -p_324 ∨ b^{324, 2}_1 c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ -p_324 ∨ -b^{324, 2}_0 c in DIMACS: 23801 23802 -23803 -324 -23804 0 23801 23802 -23803 -324 23805 0 23801 23802 -23803 -324 -23806 0 c 2+1 --> break c (-b^{324, 1}_2 ∧ b^{324, 1}_1 ∧ -b^{324, 1}_0 ∧ p_324) -> break c in CNF: c b^{324, 1}_2 ∨ -b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ -p_324 ∨ break c in DIMACS: 23801 -23802 23803 -324 1162 0 c 2-1 --> 1 c (-b^{324, 1}_2 ∧ b^{324, 1}_1 ∧ -b^{324, 1}_0 ∧ -p_324) -> (-b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ b^{324, 2}_0) c in CNF: c b^{324, 1}_2 ∨ -b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ p_324 ∨ -b^{324, 2}_2 c b^{324, 1}_2 ∨ -b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ p_324 ∨ -b^{324, 2}_1 c b^{324, 1}_2 ∨ -b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ p_324 ∨ b^{324, 2}_0 c in DIMACS: 23801 -23802 23803 324 -23804 0 23801 -23802 23803 324 -23805 0 23801 -23802 23803 324 23806 0 c 1-1 --> 0 c (-b^{324, 1}_2 ∧ -b^{324, 1}_1 ∧ b^{324, 1}_0 ∧ -p_324) -> (-b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ -b^{324, 2}_0) c in CNF: c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ p_324 ∨ -b^{324, 2}_2 c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ p_324 ∨ -b^{324, 2}_1 c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ p_324 ∨ -b^{324, 2}_0 c in DIMACS: 23801 23802 -23803 324 -23804 0 23801 23802 -23803 324 -23805 0 23801 23802 -23803 324 -23806 0 c 0-1 --> -1 c (-b^{324, 1}_2 ∧ -b^{324, 1}_1 ∧ -b^{324, 1}_0 ∧ -p_324) -> ( b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ b^{324, 2}_0) c in CNF: c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ p_324 ∨ b^{324, 2}_2 c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ p_324 ∨ -b^{324, 2}_1 c b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ p_324 ∨ b^{324, 2}_0 c in DIMACS: 23801 23802 23803 324 23804 0 23801 23802 23803 324 -23805 0 23801 23802 23803 324 23806 0 c -1-1 --> -2 c ( b^{324, 1}_2 ∧ -b^{324, 1}_1 ∧ b^{324, 1}_0 ∧ -p_324) -> ( b^{324, 2}_2 ∧ b^{324, 2}_1 ∧ -b^{324, 2}_0) c in CNF: c -b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ p_324 ∨ b^{324, 2}_2 c -b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ p_324 ∨ b^{324, 2}_1 c -b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ p_324 ∨ -b^{324, 2}_0 c in DIMACS: -23801 23802 -23803 324 23804 0 -23801 23802 -23803 324 23805 0 -23801 23802 -23803 324 -23806 0 c -2-1 --> break c ( b^{324, 1}_2 ∧ b^{324, 1}_1 ∧ -b^{324, 1}_0 ∧ -p_324) -> break c in CNF: c -b^{324, 1}_2 ∨ -b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ p_324 ∨ break c in DIMACS: -23801 -23802 23803 324 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{324, 1}_2 ∧ -b^{324, 1}_1 ∧ -b^{324, 1}_0 ∧ true) c in CNF: c -b^{324, 1}_2 ∨ b^{324, 1}_1 ∨ b^{324, 1}_0 ∨ false c in DIMACS: -23801 23802 23803 0 c 3 does not represent an automaton state. c -(-b^{324, 1}_2 ∧ b^{324, 1}_1 ∧ b^{324, 1}_0 ∧ true) c in CNF: c b^{324, 1}_2 ∨ -b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ false c in DIMACS: 23801 -23802 -23803 0 c -3 does not represent an automaton state. c -( b^{324, 1}_2 ∧ b^{324, 1}_1 ∧ b^{324, 1}_0 ∧ true) c in CNF: c -b^{324, 1}_2 ∨ -b^{324, 1}_1 ∨ -b^{324, 1}_0 ∨ false c in DIMACS: -23801 -23802 -23803 0 c i = 2 c -2+1 --> -1 c ( b^{324, 2}_2 ∧ b^{324, 2}_1 ∧ -b^{324, 2}_0 ∧ p_648) -> ( b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ b^{324, 3}_0) c in CNF: c -b^{324, 2}_2 ∨ -b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ -p_648 ∨ b^{324, 3}_2 c -b^{324, 2}_2 ∨ -b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ -p_648 ∨ -b^{324, 3}_1 c -b^{324, 2}_2 ∨ -b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ -p_648 ∨ b^{324, 3}_0 c in DIMACS: -23804 -23805 23806 -648 23807 0 -23804 -23805 23806 -648 -23808 0 -23804 -23805 23806 -648 23809 0 c -1+1 --> 0 c ( b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ b^{324, 2}_0 ∧ p_648) -> (-b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ -b^{324, 3}_0) c in CNF: c -b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ -p_648 ∨ -b^{324, 3}_2 c -b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ -p_648 ∨ -b^{324, 3}_1 c -b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ -p_648 ∨ -b^{324, 3}_0 c in DIMACS: -23804 23805 -23806 -648 -23807 0 -23804 23805 -23806 -648 -23808 0 -23804 23805 -23806 -648 -23809 0 c 0+1 --> 1 c (-b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ -b^{324, 2}_0 ∧ p_648) -> (-b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ b^{324, 3}_0) c in CNF: c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ -p_648 ∨ -b^{324, 3}_2 c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ -p_648 ∨ -b^{324, 3}_1 c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ -p_648 ∨ b^{324, 3}_0 c in DIMACS: 23804 23805 23806 -648 -23807 0 23804 23805 23806 -648 -23808 0 23804 23805 23806 -648 23809 0 c 1+1 --> 2 c (-b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ b^{324, 2}_0 ∧ p_648) -> (-b^{324, 3}_2 ∧ b^{324, 3}_1 ∧ -b^{324, 3}_0) c in CNF: c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ -p_648 ∨ -b^{324, 3}_2 c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ -p_648 ∨ b^{324, 3}_1 c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ -p_648 ∨ -b^{324, 3}_0 c in DIMACS: 23804 23805 -23806 -648 -23807 0 23804 23805 -23806 -648 23808 0 23804 23805 -23806 -648 -23809 0 c 2+1 --> break c (-b^{324, 2}_2 ∧ b^{324, 2}_1 ∧ -b^{324, 2}_0 ∧ p_648) -> break c in CNF: c b^{324, 2}_2 ∨ -b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ -p_648 ∨ break c in DIMACS: 23804 -23805 23806 -648 1162 0 c 2-1 --> 1 c (-b^{324, 2}_2 ∧ b^{324, 2}_1 ∧ -b^{324, 2}_0 ∧ -p_648) -> (-b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ b^{324, 3}_0) c in CNF: c b^{324, 2}_2 ∨ -b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ p_648 ∨ -b^{324, 3}_2 c b^{324, 2}_2 ∨ -b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ p_648 ∨ -b^{324, 3}_1 c b^{324, 2}_2 ∨ -b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ p_648 ∨ b^{324, 3}_0 c in DIMACS: 23804 -23805 23806 648 -23807 0 23804 -23805 23806 648 -23808 0 23804 -23805 23806 648 23809 0 c 1-1 --> 0 c (-b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ b^{324, 2}_0 ∧ -p_648) -> (-b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ -b^{324, 3}_0) c in CNF: c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ p_648 ∨ -b^{324, 3}_2 c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ p_648 ∨ -b^{324, 3}_1 c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ p_648 ∨ -b^{324, 3}_0 c in DIMACS: 23804 23805 -23806 648 -23807 0 23804 23805 -23806 648 -23808 0 23804 23805 -23806 648 -23809 0 c 0-1 --> -1 c (-b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ -b^{324, 2}_0 ∧ -p_648) -> ( b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ b^{324, 3}_0) c in CNF: c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ p_648 ∨ b^{324, 3}_2 c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ p_648 ∨ -b^{324, 3}_1 c b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ p_648 ∨ b^{324, 3}_0 c in DIMACS: 23804 23805 23806 648 23807 0 23804 23805 23806 648 -23808 0 23804 23805 23806 648 23809 0 c -1-1 --> -2 c ( b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ b^{324, 2}_0 ∧ -p_648) -> ( b^{324, 3}_2 ∧ b^{324, 3}_1 ∧ -b^{324, 3}_0) c in CNF: c -b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ p_648 ∨ b^{324, 3}_2 c -b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ p_648 ∨ b^{324, 3}_1 c -b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ p_648 ∨ -b^{324, 3}_0 c in DIMACS: -23804 23805 -23806 648 23807 0 -23804 23805 -23806 648 23808 0 -23804 23805 -23806 648 -23809 0 c -2-1 --> break c ( b^{324, 2}_2 ∧ b^{324, 2}_1 ∧ -b^{324, 2}_0 ∧ -p_648) -> break c in CNF: c -b^{324, 2}_2 ∨ -b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ p_648 ∨ break c in DIMACS: -23804 -23805 23806 648 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{324, 2}_2 ∧ -b^{324, 2}_1 ∧ -b^{324, 2}_0 ∧ true) c in CNF: c -b^{324, 2}_2 ∨ b^{324, 2}_1 ∨ b^{324, 2}_0 ∨ false c in DIMACS: -23804 23805 23806 0 c 3 does not represent an automaton state. c -(-b^{324, 2}_2 ∧ b^{324, 2}_1 ∧ b^{324, 2}_0 ∧ true) c in CNF: c b^{324, 2}_2 ∨ -b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ false c in DIMACS: 23804 -23805 -23806 0 c -3 does not represent an automaton state. c -( b^{324, 2}_2 ∧ b^{324, 2}_1 ∧ b^{324, 2}_0 ∧ true) c in CNF: c -b^{324, 2}_2 ∨ -b^{324, 2}_1 ∨ -b^{324, 2}_0 ∨ false c in DIMACS: -23804 -23805 -23806 0 c i = 3 c -2+1 --> -1 c ( b^{324, 3}_2 ∧ b^{324, 3}_1 ∧ -b^{324, 3}_0 ∧ p_972) -> ( b^{324, 4}_2 ∧ -b^{324, 4}_1 ∧ b^{324, 4}_0) c in CNF: c -b^{324, 3}_2 ∨ -b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ -p_972 ∨ b^{324, 4}_2 c -b^{324, 3}_2 ∨ -b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ -p_972 ∨ -b^{324, 4}_1 c -b^{324, 3}_2 ∨ -b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ -p_972 ∨ b^{324, 4}_0 c in DIMACS: -23807 -23808 23809 -972 23810 0 -23807 -23808 23809 -972 -23811 0 -23807 -23808 23809 -972 23812 0 c -1+1 --> 0 c ( b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ b^{324, 3}_0 ∧ p_972) -> (-b^{324, 4}_2 ∧ -b^{324, 4}_1 ∧ -b^{324, 4}_0) c in CNF: c -b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ -p_972 ∨ -b^{324, 4}_2 c -b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ -p_972 ∨ -b^{324, 4}_1 c -b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ -p_972 ∨ -b^{324, 4}_0 c in DIMACS: -23807 23808 -23809 -972 -23810 0 -23807 23808 -23809 -972 -23811 0 -23807 23808 -23809 -972 -23812 0 c 0+1 --> 1 c (-b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ -b^{324, 3}_0 ∧ p_972) -> (-b^{324, 4}_2 ∧ -b^{324, 4}_1 ∧ b^{324, 4}_0) c in CNF: c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ -p_972 ∨ -b^{324, 4}_2 c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ -p_972 ∨ -b^{324, 4}_1 c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ -p_972 ∨ b^{324, 4}_0 c in DIMACS: 23807 23808 23809 -972 -23810 0 23807 23808 23809 -972 -23811 0 23807 23808 23809 -972 23812 0 c 1+1 --> 2 c (-b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ b^{324, 3}_0 ∧ p_972) -> (-b^{324, 4}_2 ∧ b^{324, 4}_1 ∧ -b^{324, 4}_0) c in CNF: c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ -p_972 ∨ -b^{324, 4}_2 c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ -p_972 ∨ b^{324, 4}_1 c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ -p_972 ∨ -b^{324, 4}_0 c in DIMACS: 23807 23808 -23809 -972 -23810 0 23807 23808 -23809 -972 23811 0 23807 23808 -23809 -972 -23812 0 c 2+1 --> break c (-b^{324, 3}_2 ∧ b^{324, 3}_1 ∧ -b^{324, 3}_0 ∧ p_972) -> break c in CNF: c b^{324, 3}_2 ∨ -b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ -p_972 ∨ break c in DIMACS: 23807 -23808 23809 -972 1162 0 c 2-1 --> 1 c (-b^{324, 3}_2 ∧ b^{324, 3}_1 ∧ -b^{324, 3}_0 ∧ -p_972) -> (-b^{324, 4}_2 ∧ -b^{324, 4}_1 ∧ b^{324, 4}_0) c in CNF: c b^{324, 3}_2 ∨ -b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ p_972 ∨ -b^{324, 4}_2 c b^{324, 3}_2 ∨ -b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ p_972 ∨ -b^{324, 4}_1 c b^{324, 3}_2 ∨ -b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ p_972 ∨ b^{324, 4}_0 c in DIMACS: 23807 -23808 23809 972 -23810 0 23807 -23808 23809 972 -23811 0 23807 -23808 23809 972 23812 0 c 1-1 --> 0 c (-b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ b^{324, 3}_0 ∧ -p_972) -> (-b^{324, 4}_2 ∧ -b^{324, 4}_1 ∧ -b^{324, 4}_0) c in CNF: c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ p_972 ∨ -b^{324, 4}_2 c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ p_972 ∨ -b^{324, 4}_1 c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ p_972 ∨ -b^{324, 4}_0 c in DIMACS: 23807 23808 -23809 972 -23810 0 23807 23808 -23809 972 -23811 0 23807 23808 -23809 972 -23812 0 c 0-1 --> -1 c (-b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ -b^{324, 3}_0 ∧ -p_972) -> ( b^{324, 4}_2 ∧ -b^{324, 4}_1 ∧ b^{324, 4}_0) c in CNF: c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ p_972 ∨ b^{324, 4}_2 c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ p_972 ∨ -b^{324, 4}_1 c b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ p_972 ∨ b^{324, 4}_0 c in DIMACS: 23807 23808 23809 972 23810 0 23807 23808 23809 972 -23811 0 23807 23808 23809 972 23812 0 c -1-1 --> -2 c ( b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ b^{324, 3}_0 ∧ -p_972) -> ( b^{324, 4}_2 ∧ b^{324, 4}_1 ∧ -b^{324, 4}_0) c in CNF: c -b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ p_972 ∨ b^{324, 4}_2 c -b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ p_972 ∨ b^{324, 4}_1 c -b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ p_972 ∨ -b^{324, 4}_0 c in DIMACS: -23807 23808 -23809 972 23810 0 -23807 23808 -23809 972 23811 0 -23807 23808 -23809 972 -23812 0 c -2-1 --> break c ( b^{324, 3}_2 ∧ b^{324, 3}_1 ∧ -b^{324, 3}_0 ∧ -p_972) -> break c in CNF: c -b^{324, 3}_2 ∨ -b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ p_972 ∨ break c in DIMACS: -23807 -23808 23809 972 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{324, 3}_2 ∧ -b^{324, 3}_1 ∧ -b^{324, 3}_0 ∧ true) c in CNF: c -b^{324, 3}_2 ∨ b^{324, 3}_1 ∨ b^{324, 3}_0 ∨ false c in DIMACS: -23807 23808 23809 0 c 3 does not represent an automaton state. c -(-b^{324, 3}_2 ∧ b^{324, 3}_1 ∧ b^{324, 3}_0 ∧ true) c in CNF: c b^{324, 3}_2 ∨ -b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ false c in DIMACS: 23807 -23808 -23809 0 c -3 does not represent an automaton state. c -( b^{324, 3}_2 ∧ b^{324, 3}_1 ∧ b^{324, 3}_0 ∧ true) c in CNF: c -b^{324, 3}_2 ∨ -b^{324, 3}_1 ∨ -b^{324, 3}_0 ∨ false c in DIMACS: -23807 -23808 -23809 0 c INIT for k = 325 c -b^{325, 1}_2 c -b^{325, 1}_1 c -b^{325, 1}_0 c in DIMACS: -23813 0 -23814 0 -23815 0 c Transitions for k = 325 c i = 1 c -2+1 --> -1 c ( b^{325, 1}_2 ∧ b^{325, 1}_1 ∧ -b^{325, 1}_0 ∧ p_325) -> ( b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ b^{325, 2}_0) c in CNF: c -b^{325, 1}_2 ∨ -b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ -p_325 ∨ b^{325, 2}_2 c -b^{325, 1}_2 ∨ -b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ -p_325 ∨ -b^{325, 2}_1 c -b^{325, 1}_2 ∨ -b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ -p_325 ∨ b^{325, 2}_0 c in DIMACS: -23813 -23814 23815 -325 23816 0 -23813 -23814 23815 -325 -23817 0 -23813 -23814 23815 -325 23818 0 c -1+1 --> 0 c ( b^{325, 1}_2 ∧ -b^{325, 1}_1 ∧ b^{325, 1}_0 ∧ p_325) -> (-b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ -b^{325, 2}_0) c in CNF: c -b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ -p_325 ∨ -b^{325, 2}_2 c -b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ -p_325 ∨ -b^{325, 2}_1 c -b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ -p_325 ∨ -b^{325, 2}_0 c in DIMACS: -23813 23814 -23815 -325 -23816 0 -23813 23814 -23815 -325 -23817 0 -23813 23814 -23815 -325 -23818 0 c 0+1 --> 1 c (-b^{325, 1}_2 ∧ -b^{325, 1}_1 ∧ -b^{325, 1}_0 ∧ p_325) -> (-b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ b^{325, 2}_0) c in CNF: c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ -p_325 ∨ -b^{325, 2}_2 c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ -p_325 ∨ -b^{325, 2}_1 c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ -p_325 ∨ b^{325, 2}_0 c in DIMACS: 23813 23814 23815 -325 -23816 0 23813 23814 23815 -325 -23817 0 23813 23814 23815 -325 23818 0 c 1+1 --> 2 c (-b^{325, 1}_2 ∧ -b^{325, 1}_1 ∧ b^{325, 1}_0 ∧ p_325) -> (-b^{325, 2}_2 ∧ b^{325, 2}_1 ∧ -b^{325, 2}_0) c in CNF: c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ -p_325 ∨ -b^{325, 2}_2 c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ -p_325 ∨ b^{325, 2}_1 c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ -p_325 ∨ -b^{325, 2}_0 c in DIMACS: 23813 23814 -23815 -325 -23816 0 23813 23814 -23815 -325 23817 0 23813 23814 -23815 -325 -23818 0 c 2+1 --> break c (-b^{325, 1}_2 ∧ b^{325, 1}_1 ∧ -b^{325, 1}_0 ∧ p_325) -> break c in CNF: c b^{325, 1}_2 ∨ -b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ -p_325 ∨ break c in DIMACS: 23813 -23814 23815 -325 1162 0 c 2-1 --> 1 c (-b^{325, 1}_2 ∧ b^{325, 1}_1 ∧ -b^{325, 1}_0 ∧ -p_325) -> (-b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ b^{325, 2}_0) c in CNF: c b^{325, 1}_2 ∨ -b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ p_325 ∨ -b^{325, 2}_2 c b^{325, 1}_2 ∨ -b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ p_325 ∨ -b^{325, 2}_1 c b^{325, 1}_2 ∨ -b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ p_325 ∨ b^{325, 2}_0 c in DIMACS: 23813 -23814 23815 325 -23816 0 23813 -23814 23815 325 -23817 0 23813 -23814 23815 325 23818 0 c 1-1 --> 0 c (-b^{325, 1}_2 ∧ -b^{325, 1}_1 ∧ b^{325, 1}_0 ∧ -p_325) -> (-b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ -b^{325, 2}_0) c in CNF: c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ p_325 ∨ -b^{325, 2}_2 c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ p_325 ∨ -b^{325, 2}_1 c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ p_325 ∨ -b^{325, 2}_0 c in DIMACS: 23813 23814 -23815 325 -23816 0 23813 23814 -23815 325 -23817 0 23813 23814 -23815 325 -23818 0 c 0-1 --> -1 c (-b^{325, 1}_2 ∧ -b^{325, 1}_1 ∧ -b^{325, 1}_0 ∧ -p_325) -> ( b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ b^{325, 2}_0) c in CNF: c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ p_325 ∨ b^{325, 2}_2 c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ p_325 ∨ -b^{325, 2}_1 c b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ p_325 ∨ b^{325, 2}_0 c in DIMACS: 23813 23814 23815 325 23816 0 23813 23814 23815 325 -23817 0 23813 23814 23815 325 23818 0 c -1-1 --> -2 c ( b^{325, 1}_2 ∧ -b^{325, 1}_1 ∧ b^{325, 1}_0 ∧ -p_325) -> ( b^{325, 2}_2 ∧ b^{325, 2}_1 ∧ -b^{325, 2}_0) c in CNF: c -b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ p_325 ∨ b^{325, 2}_2 c -b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ p_325 ∨ b^{325, 2}_1 c -b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ p_325 ∨ -b^{325, 2}_0 c in DIMACS: -23813 23814 -23815 325 23816 0 -23813 23814 -23815 325 23817 0 -23813 23814 -23815 325 -23818 0 c -2-1 --> break c ( b^{325, 1}_2 ∧ b^{325, 1}_1 ∧ -b^{325, 1}_0 ∧ -p_325) -> break c in CNF: c -b^{325, 1}_2 ∨ -b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ p_325 ∨ break c in DIMACS: -23813 -23814 23815 325 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{325, 1}_2 ∧ -b^{325, 1}_1 ∧ -b^{325, 1}_0 ∧ true) c in CNF: c -b^{325, 1}_2 ∨ b^{325, 1}_1 ∨ b^{325, 1}_0 ∨ false c in DIMACS: -23813 23814 23815 0 c 3 does not represent an automaton state. c -(-b^{325, 1}_2 ∧ b^{325, 1}_1 ∧ b^{325, 1}_0 ∧ true) c in CNF: c b^{325, 1}_2 ∨ -b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ false c in DIMACS: 23813 -23814 -23815 0 c -3 does not represent an automaton state. c -( b^{325, 1}_2 ∧ b^{325, 1}_1 ∧ b^{325, 1}_0 ∧ true) c in CNF: c -b^{325, 1}_2 ∨ -b^{325, 1}_1 ∨ -b^{325, 1}_0 ∨ false c in DIMACS: -23813 -23814 -23815 0 c i = 2 c -2+1 --> -1 c ( b^{325, 2}_2 ∧ b^{325, 2}_1 ∧ -b^{325, 2}_0 ∧ p_650) -> ( b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ b^{325, 3}_0) c in CNF: c -b^{325, 2}_2 ∨ -b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ -p_650 ∨ b^{325, 3}_2 c -b^{325, 2}_2 ∨ -b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ -p_650 ∨ -b^{325, 3}_1 c -b^{325, 2}_2 ∨ -b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ -p_650 ∨ b^{325, 3}_0 c in DIMACS: -23816 -23817 23818 -650 23819 0 -23816 -23817 23818 -650 -23820 0 -23816 -23817 23818 -650 23821 0 c -1+1 --> 0 c ( b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ b^{325, 2}_0 ∧ p_650) -> (-b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ -b^{325, 3}_0) c in CNF: c -b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ -p_650 ∨ -b^{325, 3}_2 c -b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ -p_650 ∨ -b^{325, 3}_1 c -b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ -p_650 ∨ -b^{325, 3}_0 c in DIMACS: -23816 23817 -23818 -650 -23819 0 -23816 23817 -23818 -650 -23820 0 -23816 23817 -23818 -650 -23821 0 c 0+1 --> 1 c (-b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ -b^{325, 2}_0 ∧ p_650) -> (-b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ b^{325, 3}_0) c in CNF: c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ -p_650 ∨ -b^{325, 3}_2 c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ -p_650 ∨ -b^{325, 3}_1 c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ -p_650 ∨ b^{325, 3}_0 c in DIMACS: 23816 23817 23818 -650 -23819 0 23816 23817 23818 -650 -23820 0 23816 23817 23818 -650 23821 0 c 1+1 --> 2 c (-b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ b^{325, 2}_0 ∧ p_650) -> (-b^{325, 3}_2 ∧ b^{325, 3}_1 ∧ -b^{325, 3}_0) c in CNF: c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ -p_650 ∨ -b^{325, 3}_2 c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ -p_650 ∨ b^{325, 3}_1 c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ -p_650 ∨ -b^{325, 3}_0 c in DIMACS: 23816 23817 -23818 -650 -23819 0 23816 23817 -23818 -650 23820 0 23816 23817 -23818 -650 -23821 0 c 2+1 --> break c (-b^{325, 2}_2 ∧ b^{325, 2}_1 ∧ -b^{325, 2}_0 ∧ p_650) -> break c in CNF: c b^{325, 2}_2 ∨ -b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ -p_650 ∨ break c in DIMACS: 23816 -23817 23818 -650 1162 0 c 2-1 --> 1 c (-b^{325, 2}_2 ∧ b^{325, 2}_1 ∧ -b^{325, 2}_0 ∧ -p_650) -> (-b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ b^{325, 3}_0) c in CNF: c b^{325, 2}_2 ∨ -b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ p_650 ∨ -b^{325, 3}_2 c b^{325, 2}_2 ∨ -b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ p_650 ∨ -b^{325, 3}_1 c b^{325, 2}_2 ∨ -b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ p_650 ∨ b^{325, 3}_0 c in DIMACS: 23816 -23817 23818 650 -23819 0 23816 -23817 23818 650 -23820 0 23816 -23817 23818 650 23821 0 c 1-1 --> 0 c (-b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ b^{325, 2}_0 ∧ -p_650) -> (-b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ -b^{325, 3}_0) c in CNF: c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ p_650 ∨ -b^{325, 3}_2 c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ p_650 ∨ -b^{325, 3}_1 c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ p_650 ∨ -b^{325, 3}_0 c in DIMACS: 23816 23817 -23818 650 -23819 0 23816 23817 -23818 650 -23820 0 23816 23817 -23818 650 -23821 0 c 0-1 --> -1 c (-b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ -b^{325, 2}_0 ∧ -p_650) -> ( b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ b^{325, 3}_0) c in CNF: c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ p_650 ∨ b^{325, 3}_2 c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ p_650 ∨ -b^{325, 3}_1 c b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ p_650 ∨ b^{325, 3}_0 c in DIMACS: 23816 23817 23818 650 23819 0 23816 23817 23818 650 -23820 0 23816 23817 23818 650 23821 0 c -1-1 --> -2 c ( b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ b^{325, 2}_0 ∧ -p_650) -> ( b^{325, 3}_2 ∧ b^{325, 3}_1 ∧ -b^{325, 3}_0) c in CNF: c -b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ p_650 ∨ b^{325, 3}_2 c -b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ p_650 ∨ b^{325, 3}_1 c -b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ p_650 ∨ -b^{325, 3}_0 c in DIMACS: -23816 23817 -23818 650 23819 0 -23816 23817 -23818 650 23820 0 -23816 23817 -23818 650 -23821 0 c -2-1 --> break c ( b^{325, 2}_2 ∧ b^{325, 2}_1 ∧ -b^{325, 2}_0 ∧ -p_650) -> break c in CNF: c -b^{325, 2}_2 ∨ -b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ p_650 ∨ break c in DIMACS: -23816 -23817 23818 650 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{325, 2}_2 ∧ -b^{325, 2}_1 ∧ -b^{325, 2}_0 ∧ true) c in CNF: c -b^{325, 2}_2 ∨ b^{325, 2}_1 ∨ b^{325, 2}_0 ∨ false c in DIMACS: -23816 23817 23818 0 c 3 does not represent an automaton state. c -(-b^{325, 2}_2 ∧ b^{325, 2}_1 ∧ b^{325, 2}_0 ∧ true) c in CNF: c b^{325, 2}_2 ∨ -b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ false c in DIMACS: 23816 -23817 -23818 0 c -3 does not represent an automaton state. c -( b^{325, 2}_2 ∧ b^{325, 2}_1 ∧ b^{325, 2}_0 ∧ true) c in CNF: c -b^{325, 2}_2 ∨ -b^{325, 2}_1 ∨ -b^{325, 2}_0 ∨ false c in DIMACS: -23816 -23817 -23818 0 c i = 3 c -2+1 --> -1 c ( b^{325, 3}_2 ∧ b^{325, 3}_1 ∧ -b^{325, 3}_0 ∧ p_975) -> ( b^{325, 4}_2 ∧ -b^{325, 4}_1 ∧ b^{325, 4}_0) c in CNF: c -b^{325, 3}_2 ∨ -b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ -p_975 ∨ b^{325, 4}_2 c -b^{325, 3}_2 ∨ -b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ -p_975 ∨ -b^{325, 4}_1 c -b^{325, 3}_2 ∨ -b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ -p_975 ∨ b^{325, 4}_0 c in DIMACS: -23819 -23820 23821 -975 23822 0 -23819 -23820 23821 -975 -23823 0 -23819 -23820 23821 -975 23824 0 c -1+1 --> 0 c ( b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ b^{325, 3}_0 ∧ p_975) -> (-b^{325, 4}_2 ∧ -b^{325, 4}_1 ∧ -b^{325, 4}_0) c in CNF: c -b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ -p_975 ∨ -b^{325, 4}_2 c -b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ -p_975 ∨ -b^{325, 4}_1 c -b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ -p_975 ∨ -b^{325, 4}_0 c in DIMACS: -23819 23820 -23821 -975 -23822 0 -23819 23820 -23821 -975 -23823 0 -23819 23820 -23821 -975 -23824 0 c 0+1 --> 1 c (-b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ -b^{325, 3}_0 ∧ p_975) -> (-b^{325, 4}_2 ∧ -b^{325, 4}_1 ∧ b^{325, 4}_0) c in CNF: c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ -p_975 ∨ -b^{325, 4}_2 c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ -p_975 ∨ -b^{325, 4}_1 c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ -p_975 ∨ b^{325, 4}_0 c in DIMACS: 23819 23820 23821 -975 -23822 0 23819 23820 23821 -975 -23823 0 23819 23820 23821 -975 23824 0 c 1+1 --> 2 c (-b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ b^{325, 3}_0 ∧ p_975) -> (-b^{325, 4}_2 ∧ b^{325, 4}_1 ∧ -b^{325, 4}_0) c in CNF: c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ -p_975 ∨ -b^{325, 4}_2 c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ -p_975 ∨ b^{325, 4}_1 c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ -p_975 ∨ -b^{325, 4}_0 c in DIMACS: 23819 23820 -23821 -975 -23822 0 23819 23820 -23821 -975 23823 0 23819 23820 -23821 -975 -23824 0 c 2+1 --> break c (-b^{325, 3}_2 ∧ b^{325, 3}_1 ∧ -b^{325, 3}_0 ∧ p_975) -> break c in CNF: c b^{325, 3}_2 ∨ -b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ -p_975 ∨ break c in DIMACS: 23819 -23820 23821 -975 1162 0 c 2-1 --> 1 c (-b^{325, 3}_2 ∧ b^{325, 3}_1 ∧ -b^{325, 3}_0 ∧ -p_975) -> (-b^{325, 4}_2 ∧ -b^{325, 4}_1 ∧ b^{325, 4}_0) c in CNF: c b^{325, 3}_2 ∨ -b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ p_975 ∨ -b^{325, 4}_2 c b^{325, 3}_2 ∨ -b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ p_975 ∨ -b^{325, 4}_1 c b^{325, 3}_2 ∨ -b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ p_975 ∨ b^{325, 4}_0 c in DIMACS: 23819 -23820 23821 975 -23822 0 23819 -23820 23821 975 -23823 0 23819 -23820 23821 975 23824 0 c 1-1 --> 0 c (-b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ b^{325, 3}_0 ∧ -p_975) -> (-b^{325, 4}_2 ∧ -b^{325, 4}_1 ∧ -b^{325, 4}_0) c in CNF: c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ p_975 ∨ -b^{325, 4}_2 c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ p_975 ∨ -b^{325, 4}_1 c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ p_975 ∨ -b^{325, 4}_0 c in DIMACS: 23819 23820 -23821 975 -23822 0 23819 23820 -23821 975 -23823 0 23819 23820 -23821 975 -23824 0 c 0-1 --> -1 c (-b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ -b^{325, 3}_0 ∧ -p_975) -> ( b^{325, 4}_2 ∧ -b^{325, 4}_1 ∧ b^{325, 4}_0) c in CNF: c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ p_975 ∨ b^{325, 4}_2 c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ p_975 ∨ -b^{325, 4}_1 c b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ p_975 ∨ b^{325, 4}_0 c in DIMACS: 23819 23820 23821 975 23822 0 23819 23820 23821 975 -23823 0 23819 23820 23821 975 23824 0 c -1-1 --> -2 c ( b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ b^{325, 3}_0 ∧ -p_975) -> ( b^{325, 4}_2 ∧ b^{325, 4}_1 ∧ -b^{325, 4}_0) c in CNF: c -b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ p_975 ∨ b^{325, 4}_2 c -b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ p_975 ∨ b^{325, 4}_1 c -b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ p_975 ∨ -b^{325, 4}_0 c in DIMACS: -23819 23820 -23821 975 23822 0 -23819 23820 -23821 975 23823 0 -23819 23820 -23821 975 -23824 0 c -2-1 --> break c ( b^{325, 3}_2 ∧ b^{325, 3}_1 ∧ -b^{325, 3}_0 ∧ -p_975) -> break c in CNF: c -b^{325, 3}_2 ∨ -b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ p_975 ∨ break c in DIMACS: -23819 -23820 23821 975 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{325, 3}_2 ∧ -b^{325, 3}_1 ∧ -b^{325, 3}_0 ∧ true) c in CNF: c -b^{325, 3}_2 ∨ b^{325, 3}_1 ∨ b^{325, 3}_0 ∨ false c in DIMACS: -23819 23820 23821 0 c 3 does not represent an automaton state. c -(-b^{325, 3}_2 ∧ b^{325, 3}_1 ∧ b^{325, 3}_0 ∧ true) c in CNF: c b^{325, 3}_2 ∨ -b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ false c in DIMACS: 23819 -23820 -23821 0 c -3 does not represent an automaton state. c -( b^{325, 3}_2 ∧ b^{325, 3}_1 ∧ b^{325, 3}_0 ∧ true) c in CNF: c -b^{325, 3}_2 ∨ -b^{325, 3}_1 ∨ -b^{325, 3}_0 ∨ false c in DIMACS: -23819 -23820 -23821 0 c INIT for k = 326 c -b^{326, 1}_2 c -b^{326, 1}_1 c -b^{326, 1}_0 c in DIMACS: -23825 0 -23826 0 -23827 0 c Transitions for k = 326 c i = 1 c -2+1 --> -1 c ( b^{326, 1}_2 ∧ b^{326, 1}_1 ∧ -b^{326, 1}_0 ∧ p_326) -> ( b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ b^{326, 2}_0) c in CNF: c -b^{326, 1}_2 ∨ -b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ -p_326 ∨ b^{326, 2}_2 c -b^{326, 1}_2 ∨ -b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ -p_326 ∨ -b^{326, 2}_1 c -b^{326, 1}_2 ∨ -b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ -p_326 ∨ b^{326, 2}_0 c in DIMACS: -23825 -23826 23827 -326 23828 0 -23825 -23826 23827 -326 -23829 0 -23825 -23826 23827 -326 23830 0 c -1+1 --> 0 c ( b^{326, 1}_2 ∧ -b^{326, 1}_1 ∧ b^{326, 1}_0 ∧ p_326) -> (-b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ -b^{326, 2}_0) c in CNF: c -b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ -p_326 ∨ -b^{326, 2}_2 c -b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ -p_326 ∨ -b^{326, 2}_1 c -b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ -p_326 ∨ -b^{326, 2}_0 c in DIMACS: -23825 23826 -23827 -326 -23828 0 -23825 23826 -23827 -326 -23829 0 -23825 23826 -23827 -326 -23830 0 c 0+1 --> 1 c (-b^{326, 1}_2 ∧ -b^{326, 1}_1 ∧ -b^{326, 1}_0 ∧ p_326) -> (-b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ b^{326, 2}_0) c in CNF: c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ -p_326 ∨ -b^{326, 2}_2 c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ -p_326 ∨ -b^{326, 2}_1 c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ -p_326 ∨ b^{326, 2}_0 c in DIMACS: 23825 23826 23827 -326 -23828 0 23825 23826 23827 -326 -23829 0 23825 23826 23827 -326 23830 0 c 1+1 --> 2 c (-b^{326, 1}_2 ∧ -b^{326, 1}_1 ∧ b^{326, 1}_0 ∧ p_326) -> (-b^{326, 2}_2 ∧ b^{326, 2}_1 ∧ -b^{326, 2}_0) c in CNF: c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ -p_326 ∨ -b^{326, 2}_2 c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ -p_326 ∨ b^{326, 2}_1 c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ -p_326 ∨ -b^{326, 2}_0 c in DIMACS: 23825 23826 -23827 -326 -23828 0 23825 23826 -23827 -326 23829 0 23825 23826 -23827 -326 -23830 0 c 2+1 --> break c (-b^{326, 1}_2 ∧ b^{326, 1}_1 ∧ -b^{326, 1}_0 ∧ p_326) -> break c in CNF: c b^{326, 1}_2 ∨ -b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ -p_326 ∨ break c in DIMACS: 23825 -23826 23827 -326 1162 0 c 2-1 --> 1 c (-b^{326, 1}_2 ∧ b^{326, 1}_1 ∧ -b^{326, 1}_0 ∧ -p_326) -> (-b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ b^{326, 2}_0) c in CNF: c b^{326, 1}_2 ∨ -b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ p_326 ∨ -b^{326, 2}_2 c b^{326, 1}_2 ∨ -b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ p_326 ∨ -b^{326, 2}_1 c b^{326, 1}_2 ∨ -b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ p_326 ∨ b^{326, 2}_0 c in DIMACS: 23825 -23826 23827 326 -23828 0 23825 -23826 23827 326 -23829 0 23825 -23826 23827 326 23830 0 c 1-1 --> 0 c (-b^{326, 1}_2 ∧ -b^{326, 1}_1 ∧ b^{326, 1}_0 ∧ -p_326) -> (-b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ -b^{326, 2}_0) c in CNF: c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ p_326 ∨ -b^{326, 2}_2 c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ p_326 ∨ -b^{326, 2}_1 c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ p_326 ∨ -b^{326, 2}_0 c in DIMACS: 23825 23826 -23827 326 -23828 0 23825 23826 -23827 326 -23829 0 23825 23826 -23827 326 -23830 0 c 0-1 --> -1 c (-b^{326, 1}_2 ∧ -b^{326, 1}_1 ∧ -b^{326, 1}_0 ∧ -p_326) -> ( b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ b^{326, 2}_0) c in CNF: c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ p_326 ∨ b^{326, 2}_2 c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ p_326 ∨ -b^{326, 2}_1 c b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ p_326 ∨ b^{326, 2}_0 c in DIMACS: 23825 23826 23827 326 23828 0 23825 23826 23827 326 -23829 0 23825 23826 23827 326 23830 0 c -1-1 --> -2 c ( b^{326, 1}_2 ∧ -b^{326, 1}_1 ∧ b^{326, 1}_0 ∧ -p_326) -> ( b^{326, 2}_2 ∧ b^{326, 2}_1 ∧ -b^{326, 2}_0) c in CNF: c -b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ p_326 ∨ b^{326, 2}_2 c -b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ p_326 ∨ b^{326, 2}_1 c -b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ p_326 ∨ -b^{326, 2}_0 c in DIMACS: -23825 23826 -23827 326 23828 0 -23825 23826 -23827 326 23829 0 -23825 23826 -23827 326 -23830 0 c -2-1 --> break c ( b^{326, 1}_2 ∧ b^{326, 1}_1 ∧ -b^{326, 1}_0 ∧ -p_326) -> break c in CNF: c -b^{326, 1}_2 ∨ -b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ p_326 ∨ break c in DIMACS: -23825 -23826 23827 326 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{326, 1}_2 ∧ -b^{326, 1}_1 ∧ -b^{326, 1}_0 ∧ true) c in CNF: c -b^{326, 1}_2 ∨ b^{326, 1}_1 ∨ b^{326, 1}_0 ∨ false c in DIMACS: -23825 23826 23827 0 c 3 does not represent an automaton state. c -(-b^{326, 1}_2 ∧ b^{326, 1}_1 ∧ b^{326, 1}_0 ∧ true) c in CNF: c b^{326, 1}_2 ∨ -b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ false c in DIMACS: 23825 -23826 -23827 0 c -3 does not represent an automaton state. c -( b^{326, 1}_2 ∧ b^{326, 1}_1 ∧ b^{326, 1}_0 ∧ true) c in CNF: c -b^{326, 1}_2 ∨ -b^{326, 1}_1 ∨ -b^{326, 1}_0 ∨ false c in DIMACS: -23825 -23826 -23827 0 c i = 2 c -2+1 --> -1 c ( b^{326, 2}_2 ∧ b^{326, 2}_1 ∧ -b^{326, 2}_0 ∧ p_652) -> ( b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ b^{326, 3}_0) c in CNF: c -b^{326, 2}_2 ∨ -b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ -p_652 ∨ b^{326, 3}_2 c -b^{326, 2}_2 ∨ -b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ -p_652 ∨ -b^{326, 3}_1 c -b^{326, 2}_2 ∨ -b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ -p_652 ∨ b^{326, 3}_0 c in DIMACS: -23828 -23829 23830 -652 23831 0 -23828 -23829 23830 -652 -23832 0 -23828 -23829 23830 -652 23833 0 c -1+1 --> 0 c ( b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ b^{326, 2}_0 ∧ p_652) -> (-b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ -b^{326, 3}_0) c in CNF: c -b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ -p_652 ∨ -b^{326, 3}_2 c -b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ -p_652 ∨ -b^{326, 3}_1 c -b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ -p_652 ∨ -b^{326, 3}_0 c in DIMACS: -23828 23829 -23830 -652 -23831 0 -23828 23829 -23830 -652 -23832 0 -23828 23829 -23830 -652 -23833 0 c 0+1 --> 1 c (-b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ -b^{326, 2}_0 ∧ p_652) -> (-b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ b^{326, 3}_0) c in CNF: c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ -p_652 ∨ -b^{326, 3}_2 c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ -p_652 ∨ -b^{326, 3}_1 c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ -p_652 ∨ b^{326, 3}_0 c in DIMACS: 23828 23829 23830 -652 -23831 0 23828 23829 23830 -652 -23832 0 23828 23829 23830 -652 23833 0 c 1+1 --> 2 c (-b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ b^{326, 2}_0 ∧ p_652) -> (-b^{326, 3}_2 ∧ b^{326, 3}_1 ∧ -b^{326, 3}_0) c in CNF: c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ -p_652 ∨ -b^{326, 3}_2 c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ -p_652 ∨ b^{326, 3}_1 c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ -p_652 ∨ -b^{326, 3}_0 c in DIMACS: 23828 23829 -23830 -652 -23831 0 23828 23829 -23830 -652 23832 0 23828 23829 -23830 -652 -23833 0 c 2+1 --> break c (-b^{326, 2}_2 ∧ b^{326, 2}_1 ∧ -b^{326, 2}_0 ∧ p_652) -> break c in CNF: c b^{326, 2}_2 ∨ -b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ -p_652 ∨ break c in DIMACS: 23828 -23829 23830 -652 1162 0 c 2-1 --> 1 c (-b^{326, 2}_2 ∧ b^{326, 2}_1 ∧ -b^{326, 2}_0 ∧ -p_652) -> (-b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ b^{326, 3}_0) c in CNF: c b^{326, 2}_2 ∨ -b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ p_652 ∨ -b^{326, 3}_2 c b^{326, 2}_2 ∨ -b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ p_652 ∨ -b^{326, 3}_1 c b^{326, 2}_2 ∨ -b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ p_652 ∨ b^{326, 3}_0 c in DIMACS: 23828 -23829 23830 652 -23831 0 23828 -23829 23830 652 -23832 0 23828 -23829 23830 652 23833 0 c 1-1 --> 0 c (-b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ b^{326, 2}_0 ∧ -p_652) -> (-b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ -b^{326, 3}_0) c in CNF: c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ p_652 ∨ -b^{326, 3}_2 c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ p_652 ∨ -b^{326, 3}_1 c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ p_652 ∨ -b^{326, 3}_0 c in DIMACS: 23828 23829 -23830 652 -23831 0 23828 23829 -23830 652 -23832 0 23828 23829 -23830 652 -23833 0 c 0-1 --> -1 c (-b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ -b^{326, 2}_0 ∧ -p_652) -> ( b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ b^{326, 3}_0) c in CNF: c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ p_652 ∨ b^{326, 3}_2 c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ p_652 ∨ -b^{326, 3}_1 c b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ p_652 ∨ b^{326, 3}_0 c in DIMACS: 23828 23829 23830 652 23831 0 23828 23829 23830 652 -23832 0 23828 23829 23830 652 23833 0 c -1-1 --> -2 c ( b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ b^{326, 2}_0 ∧ -p_652) -> ( b^{326, 3}_2 ∧ b^{326, 3}_1 ∧ -b^{326, 3}_0) c in CNF: c -b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ p_652 ∨ b^{326, 3}_2 c -b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ p_652 ∨ b^{326, 3}_1 c -b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ p_652 ∨ -b^{326, 3}_0 c in DIMACS: -23828 23829 -23830 652 23831 0 -23828 23829 -23830 652 23832 0 -23828 23829 -23830 652 -23833 0 c -2-1 --> break c ( b^{326, 2}_2 ∧ b^{326, 2}_1 ∧ -b^{326, 2}_0 ∧ -p_652) -> break c in CNF: c -b^{326, 2}_2 ∨ -b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ p_652 ∨ break c in DIMACS: -23828 -23829 23830 652 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{326, 2}_2 ∧ -b^{326, 2}_1 ∧ -b^{326, 2}_0 ∧ true) c in CNF: c -b^{326, 2}_2 ∨ b^{326, 2}_1 ∨ b^{326, 2}_0 ∨ false c in DIMACS: -23828 23829 23830 0 c 3 does not represent an automaton state. c -(-b^{326, 2}_2 ∧ b^{326, 2}_1 ∧ b^{326, 2}_0 ∧ true) c in CNF: c b^{326, 2}_2 ∨ -b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ false c in DIMACS: 23828 -23829 -23830 0 c -3 does not represent an automaton state. c -( b^{326, 2}_2 ∧ b^{326, 2}_1 ∧ b^{326, 2}_0 ∧ true) c in CNF: c -b^{326, 2}_2 ∨ -b^{326, 2}_1 ∨ -b^{326, 2}_0 ∨ false c in DIMACS: -23828 -23829 -23830 0 c i = 3 c -2+1 --> -1 c ( b^{326, 3}_2 ∧ b^{326, 3}_1 ∧ -b^{326, 3}_0 ∧ p_978) -> ( b^{326, 4}_2 ∧ -b^{326, 4}_1 ∧ b^{326, 4}_0) c in CNF: c -b^{326, 3}_2 ∨ -b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ -p_978 ∨ b^{326, 4}_2 c -b^{326, 3}_2 ∨ -b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ -p_978 ∨ -b^{326, 4}_1 c -b^{326, 3}_2 ∨ -b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ -p_978 ∨ b^{326, 4}_0 c in DIMACS: -23831 -23832 23833 -978 23834 0 -23831 -23832 23833 -978 -23835 0 -23831 -23832 23833 -978 23836 0 c -1+1 --> 0 c ( b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ b^{326, 3}_0 ∧ p_978) -> (-b^{326, 4}_2 ∧ -b^{326, 4}_1 ∧ -b^{326, 4}_0) c in CNF: c -b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ -p_978 ∨ -b^{326, 4}_2 c -b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ -p_978 ∨ -b^{326, 4}_1 c -b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ -p_978 ∨ -b^{326, 4}_0 c in DIMACS: -23831 23832 -23833 -978 -23834 0 -23831 23832 -23833 -978 -23835 0 -23831 23832 -23833 -978 -23836 0 c 0+1 --> 1 c (-b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ -b^{326, 3}_0 ∧ p_978) -> (-b^{326, 4}_2 ∧ -b^{326, 4}_1 ∧ b^{326, 4}_0) c in CNF: c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ -p_978 ∨ -b^{326, 4}_2 c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ -p_978 ∨ -b^{326, 4}_1 c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ -p_978 ∨ b^{326, 4}_0 c in DIMACS: 23831 23832 23833 -978 -23834 0 23831 23832 23833 -978 -23835 0 23831 23832 23833 -978 23836 0 c 1+1 --> 2 c (-b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ b^{326, 3}_0 ∧ p_978) -> (-b^{326, 4}_2 ∧ b^{326, 4}_1 ∧ -b^{326, 4}_0) c in CNF: c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ -p_978 ∨ -b^{326, 4}_2 c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ -p_978 ∨ b^{326, 4}_1 c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ -p_978 ∨ -b^{326, 4}_0 c in DIMACS: 23831 23832 -23833 -978 -23834 0 23831 23832 -23833 -978 23835 0 23831 23832 -23833 -978 -23836 0 c 2+1 --> break c (-b^{326, 3}_2 ∧ b^{326, 3}_1 ∧ -b^{326, 3}_0 ∧ p_978) -> break c in CNF: c b^{326, 3}_2 ∨ -b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ -p_978 ∨ break c in DIMACS: 23831 -23832 23833 -978 1162 0 c 2-1 --> 1 c (-b^{326, 3}_2 ∧ b^{326, 3}_1 ∧ -b^{326, 3}_0 ∧ -p_978) -> (-b^{326, 4}_2 ∧ -b^{326, 4}_1 ∧ b^{326, 4}_0) c in CNF: c b^{326, 3}_2 ∨ -b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ p_978 ∨ -b^{326, 4}_2 c b^{326, 3}_2 ∨ -b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ p_978 ∨ -b^{326, 4}_1 c b^{326, 3}_2 ∨ -b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ p_978 ∨ b^{326, 4}_0 c in DIMACS: 23831 -23832 23833 978 -23834 0 23831 -23832 23833 978 -23835 0 23831 -23832 23833 978 23836 0 c 1-1 --> 0 c (-b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ b^{326, 3}_0 ∧ -p_978) -> (-b^{326, 4}_2 ∧ -b^{326, 4}_1 ∧ -b^{326, 4}_0) c in CNF: c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ p_978 ∨ -b^{326, 4}_2 c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ p_978 ∨ -b^{326, 4}_1 c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ p_978 ∨ -b^{326, 4}_0 c in DIMACS: 23831 23832 -23833 978 -23834 0 23831 23832 -23833 978 -23835 0 23831 23832 -23833 978 -23836 0 c 0-1 --> -1 c (-b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ -b^{326, 3}_0 ∧ -p_978) -> ( b^{326, 4}_2 ∧ -b^{326, 4}_1 ∧ b^{326, 4}_0) c in CNF: c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ p_978 ∨ b^{326, 4}_2 c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ p_978 ∨ -b^{326, 4}_1 c b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ p_978 ∨ b^{326, 4}_0 c in DIMACS: 23831 23832 23833 978 23834 0 23831 23832 23833 978 -23835 0 23831 23832 23833 978 23836 0 c -1-1 --> -2 c ( b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ b^{326, 3}_0 ∧ -p_978) -> ( b^{326, 4}_2 ∧ b^{326, 4}_1 ∧ -b^{326, 4}_0) c in CNF: c -b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ p_978 ∨ b^{326, 4}_2 c -b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ p_978 ∨ b^{326, 4}_1 c -b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ p_978 ∨ -b^{326, 4}_0 c in DIMACS: -23831 23832 -23833 978 23834 0 -23831 23832 -23833 978 23835 0 -23831 23832 -23833 978 -23836 0 c -2-1 --> break c ( b^{326, 3}_2 ∧ b^{326, 3}_1 ∧ -b^{326, 3}_0 ∧ -p_978) -> break c in CNF: c -b^{326, 3}_2 ∨ -b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ p_978 ∨ break c in DIMACS: -23831 -23832 23833 978 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{326, 3}_2 ∧ -b^{326, 3}_1 ∧ -b^{326, 3}_0 ∧ true) c in CNF: c -b^{326, 3}_2 ∨ b^{326, 3}_1 ∨ b^{326, 3}_0 ∨ false c in DIMACS: -23831 23832 23833 0 c 3 does not represent an automaton state. c -(-b^{326, 3}_2 ∧ b^{326, 3}_1 ∧ b^{326, 3}_0 ∧ true) c in CNF: c b^{326, 3}_2 ∨ -b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ false c in DIMACS: 23831 -23832 -23833 0 c -3 does not represent an automaton state. c -( b^{326, 3}_2 ∧ b^{326, 3}_1 ∧ b^{326, 3}_0 ∧ true) c in CNF: c -b^{326, 3}_2 ∨ -b^{326, 3}_1 ∨ -b^{326, 3}_0 ∨ false c in DIMACS: -23831 -23832 -23833 0 c INIT for k = 327 c -b^{327, 1}_2 c -b^{327, 1}_1 c -b^{327, 1}_0 c in DIMACS: -23837 0 -23838 0 -23839 0 c Transitions for k = 327 c i = 1 c -2+1 --> -1 c ( b^{327, 1}_2 ∧ b^{327, 1}_1 ∧ -b^{327, 1}_0 ∧ p_327) -> ( b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ b^{327, 2}_0) c in CNF: c -b^{327, 1}_2 ∨ -b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ -p_327 ∨ b^{327, 2}_2 c -b^{327, 1}_2 ∨ -b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ -p_327 ∨ -b^{327, 2}_1 c -b^{327, 1}_2 ∨ -b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ -p_327 ∨ b^{327, 2}_0 c in DIMACS: -23837 -23838 23839 -327 23840 0 -23837 -23838 23839 -327 -23841 0 -23837 -23838 23839 -327 23842 0 c -1+1 --> 0 c ( b^{327, 1}_2 ∧ -b^{327, 1}_1 ∧ b^{327, 1}_0 ∧ p_327) -> (-b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ -b^{327, 2}_0) c in CNF: c -b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ -p_327 ∨ -b^{327, 2}_2 c -b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ -p_327 ∨ -b^{327, 2}_1 c -b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ -p_327 ∨ -b^{327, 2}_0 c in DIMACS: -23837 23838 -23839 -327 -23840 0 -23837 23838 -23839 -327 -23841 0 -23837 23838 -23839 -327 -23842 0 c 0+1 --> 1 c (-b^{327, 1}_2 ∧ -b^{327, 1}_1 ∧ -b^{327, 1}_0 ∧ p_327) -> (-b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ b^{327, 2}_0) c in CNF: c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ -p_327 ∨ -b^{327, 2}_2 c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ -p_327 ∨ -b^{327, 2}_1 c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ -p_327 ∨ b^{327, 2}_0 c in DIMACS: 23837 23838 23839 -327 -23840 0 23837 23838 23839 -327 -23841 0 23837 23838 23839 -327 23842 0 c 1+1 --> 2 c (-b^{327, 1}_2 ∧ -b^{327, 1}_1 ∧ b^{327, 1}_0 ∧ p_327) -> (-b^{327, 2}_2 ∧ b^{327, 2}_1 ∧ -b^{327, 2}_0) c in CNF: c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ -p_327 ∨ -b^{327, 2}_2 c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ -p_327 ∨ b^{327, 2}_1 c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ -p_327 ∨ -b^{327, 2}_0 c in DIMACS: 23837 23838 -23839 -327 -23840 0 23837 23838 -23839 -327 23841 0 23837 23838 -23839 -327 -23842 0 c 2+1 --> break c (-b^{327, 1}_2 ∧ b^{327, 1}_1 ∧ -b^{327, 1}_0 ∧ p_327) -> break c in CNF: c b^{327, 1}_2 ∨ -b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ -p_327 ∨ break c in DIMACS: 23837 -23838 23839 -327 1162 0 c 2-1 --> 1 c (-b^{327, 1}_2 ∧ b^{327, 1}_1 ∧ -b^{327, 1}_0 ∧ -p_327) -> (-b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ b^{327, 2}_0) c in CNF: c b^{327, 1}_2 ∨ -b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ p_327 ∨ -b^{327, 2}_2 c b^{327, 1}_2 ∨ -b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ p_327 ∨ -b^{327, 2}_1 c b^{327, 1}_2 ∨ -b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ p_327 ∨ b^{327, 2}_0 c in DIMACS: 23837 -23838 23839 327 -23840 0 23837 -23838 23839 327 -23841 0 23837 -23838 23839 327 23842 0 c 1-1 --> 0 c (-b^{327, 1}_2 ∧ -b^{327, 1}_1 ∧ b^{327, 1}_0 ∧ -p_327) -> (-b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ -b^{327, 2}_0) c in CNF: c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ p_327 ∨ -b^{327, 2}_2 c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ p_327 ∨ -b^{327, 2}_1 c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ p_327 ∨ -b^{327, 2}_0 c in DIMACS: 23837 23838 -23839 327 -23840 0 23837 23838 -23839 327 -23841 0 23837 23838 -23839 327 -23842 0 c 0-1 --> -1 c (-b^{327, 1}_2 ∧ -b^{327, 1}_1 ∧ -b^{327, 1}_0 ∧ -p_327) -> ( b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ b^{327, 2}_0) c in CNF: c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ p_327 ∨ b^{327, 2}_2 c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ p_327 ∨ -b^{327, 2}_1 c b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ p_327 ∨ b^{327, 2}_0 c in DIMACS: 23837 23838 23839 327 23840 0 23837 23838 23839 327 -23841 0 23837 23838 23839 327 23842 0 c -1-1 --> -2 c ( b^{327, 1}_2 ∧ -b^{327, 1}_1 ∧ b^{327, 1}_0 ∧ -p_327) -> ( b^{327, 2}_2 ∧ b^{327, 2}_1 ∧ -b^{327, 2}_0) c in CNF: c -b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ p_327 ∨ b^{327, 2}_2 c -b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ p_327 ∨ b^{327, 2}_1 c -b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ p_327 ∨ -b^{327, 2}_0 c in DIMACS: -23837 23838 -23839 327 23840 0 -23837 23838 -23839 327 23841 0 -23837 23838 -23839 327 -23842 0 c -2-1 --> break c ( b^{327, 1}_2 ∧ b^{327, 1}_1 ∧ -b^{327, 1}_0 ∧ -p_327) -> break c in CNF: c -b^{327, 1}_2 ∨ -b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ p_327 ∨ break c in DIMACS: -23837 -23838 23839 327 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{327, 1}_2 ∧ -b^{327, 1}_1 ∧ -b^{327, 1}_0 ∧ true) c in CNF: c -b^{327, 1}_2 ∨ b^{327, 1}_1 ∨ b^{327, 1}_0 ∨ false c in DIMACS: -23837 23838 23839 0 c 3 does not represent an automaton state. c -(-b^{327, 1}_2 ∧ b^{327, 1}_1 ∧ b^{327, 1}_0 ∧ true) c in CNF: c b^{327, 1}_2 ∨ -b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ false c in DIMACS: 23837 -23838 -23839 0 c -3 does not represent an automaton state. c -( b^{327, 1}_2 ∧ b^{327, 1}_1 ∧ b^{327, 1}_0 ∧ true) c in CNF: c -b^{327, 1}_2 ∨ -b^{327, 1}_1 ∨ -b^{327, 1}_0 ∨ false c in DIMACS: -23837 -23838 -23839 0 c i = 2 c -2+1 --> -1 c ( b^{327, 2}_2 ∧ b^{327, 2}_1 ∧ -b^{327, 2}_0 ∧ p_654) -> ( b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ b^{327, 3}_0) c in CNF: c -b^{327, 2}_2 ∨ -b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ -p_654 ∨ b^{327, 3}_2 c -b^{327, 2}_2 ∨ -b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ -p_654 ∨ -b^{327, 3}_1 c -b^{327, 2}_2 ∨ -b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ -p_654 ∨ b^{327, 3}_0 c in DIMACS: -23840 -23841 23842 -654 23843 0 -23840 -23841 23842 -654 -23844 0 -23840 -23841 23842 -654 23845 0 c -1+1 --> 0 c ( b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ b^{327, 2}_0 ∧ p_654) -> (-b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ -b^{327, 3}_0) c in CNF: c -b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ -p_654 ∨ -b^{327, 3}_2 c -b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ -p_654 ∨ -b^{327, 3}_1 c -b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ -p_654 ∨ -b^{327, 3}_0 c in DIMACS: -23840 23841 -23842 -654 -23843 0 -23840 23841 -23842 -654 -23844 0 -23840 23841 -23842 -654 -23845 0 c 0+1 --> 1 c (-b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ -b^{327, 2}_0 ∧ p_654) -> (-b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ b^{327, 3}_0) c in CNF: c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ -p_654 ∨ -b^{327, 3}_2 c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ -p_654 ∨ -b^{327, 3}_1 c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ -p_654 ∨ b^{327, 3}_0 c in DIMACS: 23840 23841 23842 -654 -23843 0 23840 23841 23842 -654 -23844 0 23840 23841 23842 -654 23845 0 c 1+1 --> 2 c (-b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ b^{327, 2}_0 ∧ p_654) -> (-b^{327, 3}_2 ∧ b^{327, 3}_1 ∧ -b^{327, 3}_0) c in CNF: c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ -p_654 ∨ -b^{327, 3}_2 c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ -p_654 ∨ b^{327, 3}_1 c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ -p_654 ∨ -b^{327, 3}_0 c in DIMACS: 23840 23841 -23842 -654 -23843 0 23840 23841 -23842 -654 23844 0 23840 23841 -23842 -654 -23845 0 c 2+1 --> break c (-b^{327, 2}_2 ∧ b^{327, 2}_1 ∧ -b^{327, 2}_0 ∧ p_654) -> break c in CNF: c b^{327, 2}_2 ∨ -b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ -p_654 ∨ break c in DIMACS: 23840 -23841 23842 -654 1162 0 c 2-1 --> 1 c (-b^{327, 2}_2 ∧ b^{327, 2}_1 ∧ -b^{327, 2}_0 ∧ -p_654) -> (-b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ b^{327, 3}_0) c in CNF: c b^{327, 2}_2 ∨ -b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ p_654 ∨ -b^{327, 3}_2 c b^{327, 2}_2 ∨ -b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ p_654 ∨ -b^{327, 3}_1 c b^{327, 2}_2 ∨ -b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ p_654 ∨ b^{327, 3}_0 c in DIMACS: 23840 -23841 23842 654 -23843 0 23840 -23841 23842 654 -23844 0 23840 -23841 23842 654 23845 0 c 1-1 --> 0 c (-b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ b^{327, 2}_0 ∧ -p_654) -> (-b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ -b^{327, 3}_0) c in CNF: c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ p_654 ∨ -b^{327, 3}_2 c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ p_654 ∨ -b^{327, 3}_1 c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ p_654 ∨ -b^{327, 3}_0 c in DIMACS: 23840 23841 -23842 654 -23843 0 23840 23841 -23842 654 -23844 0 23840 23841 -23842 654 -23845 0 c 0-1 --> -1 c (-b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ -b^{327, 2}_0 ∧ -p_654) -> ( b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ b^{327, 3}_0) c in CNF: c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ p_654 ∨ b^{327, 3}_2 c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ p_654 ∨ -b^{327, 3}_1 c b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ p_654 ∨ b^{327, 3}_0 c in DIMACS: 23840 23841 23842 654 23843 0 23840 23841 23842 654 -23844 0 23840 23841 23842 654 23845 0 c -1-1 --> -2 c ( b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ b^{327, 2}_0 ∧ -p_654) -> ( b^{327, 3}_2 ∧ b^{327, 3}_1 ∧ -b^{327, 3}_0) c in CNF: c -b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ p_654 ∨ b^{327, 3}_2 c -b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ p_654 ∨ b^{327, 3}_1 c -b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ p_654 ∨ -b^{327, 3}_0 c in DIMACS: -23840 23841 -23842 654 23843 0 -23840 23841 -23842 654 23844 0 -23840 23841 -23842 654 -23845 0 c -2-1 --> break c ( b^{327, 2}_2 ∧ b^{327, 2}_1 ∧ -b^{327, 2}_0 ∧ -p_654) -> break c in CNF: c -b^{327, 2}_2 ∨ -b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ p_654 ∨ break c in DIMACS: -23840 -23841 23842 654 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{327, 2}_2 ∧ -b^{327, 2}_1 ∧ -b^{327, 2}_0 ∧ true) c in CNF: c -b^{327, 2}_2 ∨ b^{327, 2}_1 ∨ b^{327, 2}_0 ∨ false c in DIMACS: -23840 23841 23842 0 c 3 does not represent an automaton state. c -(-b^{327, 2}_2 ∧ b^{327, 2}_1 ∧ b^{327, 2}_0 ∧ true) c in CNF: c b^{327, 2}_2 ∨ -b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ false c in DIMACS: 23840 -23841 -23842 0 c -3 does not represent an automaton state. c -( b^{327, 2}_2 ∧ b^{327, 2}_1 ∧ b^{327, 2}_0 ∧ true) c in CNF: c -b^{327, 2}_2 ∨ -b^{327, 2}_1 ∨ -b^{327, 2}_0 ∨ false c in DIMACS: -23840 -23841 -23842 0 c i = 3 c -2+1 --> -1 c ( b^{327, 3}_2 ∧ b^{327, 3}_1 ∧ -b^{327, 3}_0 ∧ p_981) -> ( b^{327, 4}_2 ∧ -b^{327, 4}_1 ∧ b^{327, 4}_0) c in CNF: c -b^{327, 3}_2 ∨ -b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ -p_981 ∨ b^{327, 4}_2 c -b^{327, 3}_2 ∨ -b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ -p_981 ∨ -b^{327, 4}_1 c -b^{327, 3}_2 ∨ -b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ -p_981 ∨ b^{327, 4}_0 c in DIMACS: -23843 -23844 23845 -981 23846 0 -23843 -23844 23845 -981 -23847 0 -23843 -23844 23845 -981 23848 0 c -1+1 --> 0 c ( b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ b^{327, 3}_0 ∧ p_981) -> (-b^{327, 4}_2 ∧ -b^{327, 4}_1 ∧ -b^{327, 4}_0) c in CNF: c -b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ -p_981 ∨ -b^{327, 4}_2 c -b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ -p_981 ∨ -b^{327, 4}_1 c -b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ -p_981 ∨ -b^{327, 4}_0 c in DIMACS: -23843 23844 -23845 -981 -23846 0 -23843 23844 -23845 -981 -23847 0 -23843 23844 -23845 -981 -23848 0 c 0+1 --> 1 c (-b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ -b^{327, 3}_0 ∧ p_981) -> (-b^{327, 4}_2 ∧ -b^{327, 4}_1 ∧ b^{327, 4}_0) c in CNF: c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ -p_981 ∨ -b^{327, 4}_2 c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ -p_981 ∨ -b^{327, 4}_1 c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ -p_981 ∨ b^{327, 4}_0 c in DIMACS: 23843 23844 23845 -981 -23846 0 23843 23844 23845 -981 -23847 0 23843 23844 23845 -981 23848 0 c 1+1 --> 2 c (-b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ b^{327, 3}_0 ∧ p_981) -> (-b^{327, 4}_2 ∧ b^{327, 4}_1 ∧ -b^{327, 4}_0) c in CNF: c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ -p_981 ∨ -b^{327, 4}_2 c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ -p_981 ∨ b^{327, 4}_1 c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ -p_981 ∨ -b^{327, 4}_0 c in DIMACS: 23843 23844 -23845 -981 -23846 0 23843 23844 -23845 -981 23847 0 23843 23844 -23845 -981 -23848 0 c 2+1 --> break c (-b^{327, 3}_2 ∧ b^{327, 3}_1 ∧ -b^{327, 3}_0 ∧ p_981) -> break c in CNF: c b^{327, 3}_2 ∨ -b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ -p_981 ∨ break c in DIMACS: 23843 -23844 23845 -981 1162 0 c 2-1 --> 1 c (-b^{327, 3}_2 ∧ b^{327, 3}_1 ∧ -b^{327, 3}_0 ∧ -p_981) -> (-b^{327, 4}_2 ∧ -b^{327, 4}_1 ∧ b^{327, 4}_0) c in CNF: c b^{327, 3}_2 ∨ -b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ p_981 ∨ -b^{327, 4}_2 c b^{327, 3}_2 ∨ -b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ p_981 ∨ -b^{327, 4}_1 c b^{327, 3}_2 ∨ -b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ p_981 ∨ b^{327, 4}_0 c in DIMACS: 23843 -23844 23845 981 -23846 0 23843 -23844 23845 981 -23847 0 23843 -23844 23845 981 23848 0 c 1-1 --> 0 c (-b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ b^{327, 3}_0 ∧ -p_981) -> (-b^{327, 4}_2 ∧ -b^{327, 4}_1 ∧ -b^{327, 4}_0) c in CNF: c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ p_981 ∨ -b^{327, 4}_2 c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ p_981 ∨ -b^{327, 4}_1 c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ p_981 ∨ -b^{327, 4}_0 c in DIMACS: 23843 23844 -23845 981 -23846 0 23843 23844 -23845 981 -23847 0 23843 23844 -23845 981 -23848 0 c 0-1 --> -1 c (-b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ -b^{327, 3}_0 ∧ -p_981) -> ( b^{327, 4}_2 ∧ -b^{327, 4}_1 ∧ b^{327, 4}_0) c in CNF: c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ p_981 ∨ b^{327, 4}_2 c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ p_981 ∨ -b^{327, 4}_1 c b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ p_981 ∨ b^{327, 4}_0 c in DIMACS: 23843 23844 23845 981 23846 0 23843 23844 23845 981 -23847 0 23843 23844 23845 981 23848 0 c -1-1 --> -2 c ( b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ b^{327, 3}_0 ∧ -p_981) -> ( b^{327, 4}_2 ∧ b^{327, 4}_1 ∧ -b^{327, 4}_0) c in CNF: c -b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ p_981 ∨ b^{327, 4}_2 c -b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ p_981 ∨ b^{327, 4}_1 c -b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ p_981 ∨ -b^{327, 4}_0 c in DIMACS: -23843 23844 -23845 981 23846 0 -23843 23844 -23845 981 23847 0 -23843 23844 -23845 981 -23848 0 c -2-1 --> break c ( b^{327, 3}_2 ∧ b^{327, 3}_1 ∧ -b^{327, 3}_0 ∧ -p_981) -> break c in CNF: c -b^{327, 3}_2 ∨ -b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ p_981 ∨ break c in DIMACS: -23843 -23844 23845 981 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{327, 3}_2 ∧ -b^{327, 3}_1 ∧ -b^{327, 3}_0 ∧ true) c in CNF: c -b^{327, 3}_2 ∨ b^{327, 3}_1 ∨ b^{327, 3}_0 ∨ false c in DIMACS: -23843 23844 23845 0 c 3 does not represent an automaton state. c -(-b^{327, 3}_2 ∧ b^{327, 3}_1 ∧ b^{327, 3}_0 ∧ true) c in CNF: c b^{327, 3}_2 ∨ -b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ false c in DIMACS: 23843 -23844 -23845 0 c -3 does not represent an automaton state. c -( b^{327, 3}_2 ∧ b^{327, 3}_1 ∧ b^{327, 3}_0 ∧ true) c in CNF: c -b^{327, 3}_2 ∨ -b^{327, 3}_1 ∨ -b^{327, 3}_0 ∨ false c in DIMACS: -23843 -23844 -23845 0 c INIT for k = 328 c -b^{328, 1}_2 c -b^{328, 1}_1 c -b^{328, 1}_0 c in DIMACS: -23849 0 -23850 0 -23851 0 c Transitions for k = 328 c i = 1 c -2+1 --> -1 c ( b^{328, 1}_2 ∧ b^{328, 1}_1 ∧ -b^{328, 1}_0 ∧ p_328) -> ( b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ b^{328, 2}_0) c in CNF: c -b^{328, 1}_2 ∨ -b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ -p_328 ∨ b^{328, 2}_2 c -b^{328, 1}_2 ∨ -b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ -p_328 ∨ -b^{328, 2}_1 c -b^{328, 1}_2 ∨ -b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ -p_328 ∨ b^{328, 2}_0 c in DIMACS: -23849 -23850 23851 -328 23852 0 -23849 -23850 23851 -328 -23853 0 -23849 -23850 23851 -328 23854 0 c -1+1 --> 0 c ( b^{328, 1}_2 ∧ -b^{328, 1}_1 ∧ b^{328, 1}_0 ∧ p_328) -> (-b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ -b^{328, 2}_0) c in CNF: c -b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ -p_328 ∨ -b^{328, 2}_2 c -b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ -p_328 ∨ -b^{328, 2}_1 c -b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ -p_328 ∨ -b^{328, 2}_0 c in DIMACS: -23849 23850 -23851 -328 -23852 0 -23849 23850 -23851 -328 -23853 0 -23849 23850 -23851 -328 -23854 0 c 0+1 --> 1 c (-b^{328, 1}_2 ∧ -b^{328, 1}_1 ∧ -b^{328, 1}_0 ∧ p_328) -> (-b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ b^{328, 2}_0) c in CNF: c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ -p_328 ∨ -b^{328, 2}_2 c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ -p_328 ∨ -b^{328, 2}_1 c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ -p_328 ∨ b^{328, 2}_0 c in DIMACS: 23849 23850 23851 -328 -23852 0 23849 23850 23851 -328 -23853 0 23849 23850 23851 -328 23854 0 c 1+1 --> 2 c (-b^{328, 1}_2 ∧ -b^{328, 1}_1 ∧ b^{328, 1}_0 ∧ p_328) -> (-b^{328, 2}_2 ∧ b^{328, 2}_1 ∧ -b^{328, 2}_0) c in CNF: c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ -p_328 ∨ -b^{328, 2}_2 c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ -p_328 ∨ b^{328, 2}_1 c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ -p_328 ∨ -b^{328, 2}_0 c in DIMACS: 23849 23850 -23851 -328 -23852 0 23849 23850 -23851 -328 23853 0 23849 23850 -23851 -328 -23854 0 c 2+1 --> break c (-b^{328, 1}_2 ∧ b^{328, 1}_1 ∧ -b^{328, 1}_0 ∧ p_328) -> break c in CNF: c b^{328, 1}_2 ∨ -b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ -p_328 ∨ break c in DIMACS: 23849 -23850 23851 -328 1162 0 c 2-1 --> 1 c (-b^{328, 1}_2 ∧ b^{328, 1}_1 ∧ -b^{328, 1}_0 ∧ -p_328) -> (-b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ b^{328, 2}_0) c in CNF: c b^{328, 1}_2 ∨ -b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ p_328 ∨ -b^{328, 2}_2 c b^{328, 1}_2 ∨ -b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ p_328 ∨ -b^{328, 2}_1 c b^{328, 1}_2 ∨ -b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ p_328 ∨ b^{328, 2}_0 c in DIMACS: 23849 -23850 23851 328 -23852 0 23849 -23850 23851 328 -23853 0 23849 -23850 23851 328 23854 0 c 1-1 --> 0 c (-b^{328, 1}_2 ∧ -b^{328, 1}_1 ∧ b^{328, 1}_0 ∧ -p_328) -> (-b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ -b^{328, 2}_0) c in CNF: c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ p_328 ∨ -b^{328, 2}_2 c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ p_328 ∨ -b^{328, 2}_1 c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ p_328 ∨ -b^{328, 2}_0 c in DIMACS: 23849 23850 -23851 328 -23852 0 23849 23850 -23851 328 -23853 0 23849 23850 -23851 328 -23854 0 c 0-1 --> -1 c (-b^{328, 1}_2 ∧ -b^{328, 1}_1 ∧ -b^{328, 1}_0 ∧ -p_328) -> ( b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ b^{328, 2}_0) c in CNF: c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ p_328 ∨ b^{328, 2}_2 c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ p_328 ∨ -b^{328, 2}_1 c b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ p_328 ∨ b^{328, 2}_0 c in DIMACS: 23849 23850 23851 328 23852 0 23849 23850 23851 328 -23853 0 23849 23850 23851 328 23854 0 c -1-1 --> -2 c ( b^{328, 1}_2 ∧ -b^{328, 1}_1 ∧ b^{328, 1}_0 ∧ -p_328) -> ( b^{328, 2}_2 ∧ b^{328, 2}_1 ∧ -b^{328, 2}_0) c in CNF: c -b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ p_328 ∨ b^{328, 2}_2 c -b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ p_328 ∨ b^{328, 2}_1 c -b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ p_328 ∨ -b^{328, 2}_0 c in DIMACS: -23849 23850 -23851 328 23852 0 -23849 23850 -23851 328 23853 0 -23849 23850 -23851 328 -23854 0 c -2-1 --> break c ( b^{328, 1}_2 ∧ b^{328, 1}_1 ∧ -b^{328, 1}_0 ∧ -p_328) -> break c in CNF: c -b^{328, 1}_2 ∨ -b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ p_328 ∨ break c in DIMACS: -23849 -23850 23851 328 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{328, 1}_2 ∧ -b^{328, 1}_1 ∧ -b^{328, 1}_0 ∧ true) c in CNF: c -b^{328, 1}_2 ∨ b^{328, 1}_1 ∨ b^{328, 1}_0 ∨ false c in DIMACS: -23849 23850 23851 0 c 3 does not represent an automaton state. c -(-b^{328, 1}_2 ∧ b^{328, 1}_1 ∧ b^{328, 1}_0 ∧ true) c in CNF: c b^{328, 1}_2 ∨ -b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ false c in DIMACS: 23849 -23850 -23851 0 c -3 does not represent an automaton state. c -( b^{328, 1}_2 ∧ b^{328, 1}_1 ∧ b^{328, 1}_0 ∧ true) c in CNF: c -b^{328, 1}_2 ∨ -b^{328, 1}_1 ∨ -b^{328, 1}_0 ∨ false c in DIMACS: -23849 -23850 -23851 0 c i = 2 c -2+1 --> -1 c ( b^{328, 2}_2 ∧ b^{328, 2}_1 ∧ -b^{328, 2}_0 ∧ p_656) -> ( b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ b^{328, 3}_0) c in CNF: c -b^{328, 2}_2 ∨ -b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ -p_656 ∨ b^{328, 3}_2 c -b^{328, 2}_2 ∨ -b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ -p_656 ∨ -b^{328, 3}_1 c -b^{328, 2}_2 ∨ -b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ -p_656 ∨ b^{328, 3}_0 c in DIMACS: -23852 -23853 23854 -656 23855 0 -23852 -23853 23854 -656 -23856 0 -23852 -23853 23854 -656 23857 0 c -1+1 --> 0 c ( b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ b^{328, 2}_0 ∧ p_656) -> (-b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ -b^{328, 3}_0) c in CNF: c -b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ -p_656 ∨ -b^{328, 3}_2 c -b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ -p_656 ∨ -b^{328, 3}_1 c -b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ -p_656 ∨ -b^{328, 3}_0 c in DIMACS: -23852 23853 -23854 -656 -23855 0 -23852 23853 -23854 -656 -23856 0 -23852 23853 -23854 -656 -23857 0 c 0+1 --> 1 c (-b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ -b^{328, 2}_0 ∧ p_656) -> (-b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ b^{328, 3}_0) c in CNF: c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ -p_656 ∨ -b^{328, 3}_2 c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ -p_656 ∨ -b^{328, 3}_1 c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ -p_656 ∨ b^{328, 3}_0 c in DIMACS: 23852 23853 23854 -656 -23855 0 23852 23853 23854 -656 -23856 0 23852 23853 23854 -656 23857 0 c 1+1 --> 2 c (-b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ b^{328, 2}_0 ∧ p_656) -> (-b^{328, 3}_2 ∧ b^{328, 3}_1 ∧ -b^{328, 3}_0) c in CNF: c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ -p_656 ∨ -b^{328, 3}_2 c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ -p_656 ∨ b^{328, 3}_1 c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ -p_656 ∨ -b^{328, 3}_0 c in DIMACS: 23852 23853 -23854 -656 -23855 0 23852 23853 -23854 -656 23856 0 23852 23853 -23854 -656 -23857 0 c 2+1 --> break c (-b^{328, 2}_2 ∧ b^{328, 2}_1 ∧ -b^{328, 2}_0 ∧ p_656) -> break c in CNF: c b^{328, 2}_2 ∨ -b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ -p_656 ∨ break c in DIMACS: 23852 -23853 23854 -656 1162 0 c 2-1 --> 1 c (-b^{328, 2}_2 ∧ b^{328, 2}_1 ∧ -b^{328, 2}_0 ∧ -p_656) -> (-b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ b^{328, 3}_0) c in CNF: c b^{328, 2}_2 ∨ -b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ p_656 ∨ -b^{328, 3}_2 c b^{328, 2}_2 ∨ -b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ p_656 ∨ -b^{328, 3}_1 c b^{328, 2}_2 ∨ -b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ p_656 ∨ b^{328, 3}_0 c in DIMACS: 23852 -23853 23854 656 -23855 0 23852 -23853 23854 656 -23856 0 23852 -23853 23854 656 23857 0 c 1-1 --> 0 c (-b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ b^{328, 2}_0 ∧ -p_656) -> (-b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ -b^{328, 3}_0) c in CNF: c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ p_656 ∨ -b^{328, 3}_2 c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ p_656 ∨ -b^{328, 3}_1 c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ p_656 ∨ -b^{328, 3}_0 c in DIMACS: 23852 23853 -23854 656 -23855 0 23852 23853 -23854 656 -23856 0 23852 23853 -23854 656 -23857 0 c 0-1 --> -1 c (-b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ -b^{328, 2}_0 ∧ -p_656) -> ( b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ b^{328, 3}_0) c in CNF: c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ p_656 ∨ b^{328, 3}_2 c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ p_656 ∨ -b^{328, 3}_1 c b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ p_656 ∨ b^{328, 3}_0 c in DIMACS: 23852 23853 23854 656 23855 0 23852 23853 23854 656 -23856 0 23852 23853 23854 656 23857 0 c -1-1 --> -2 c ( b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ b^{328, 2}_0 ∧ -p_656) -> ( b^{328, 3}_2 ∧ b^{328, 3}_1 ∧ -b^{328, 3}_0) c in CNF: c -b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ p_656 ∨ b^{328, 3}_2 c -b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ p_656 ∨ b^{328, 3}_1 c -b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ p_656 ∨ -b^{328, 3}_0 c in DIMACS: -23852 23853 -23854 656 23855 0 -23852 23853 -23854 656 23856 0 -23852 23853 -23854 656 -23857 0 c -2-1 --> break c ( b^{328, 2}_2 ∧ b^{328, 2}_1 ∧ -b^{328, 2}_0 ∧ -p_656) -> break c in CNF: c -b^{328, 2}_2 ∨ -b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ p_656 ∨ break c in DIMACS: -23852 -23853 23854 656 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{328, 2}_2 ∧ -b^{328, 2}_1 ∧ -b^{328, 2}_0 ∧ true) c in CNF: c -b^{328, 2}_2 ∨ b^{328, 2}_1 ∨ b^{328, 2}_0 ∨ false c in DIMACS: -23852 23853 23854 0 c 3 does not represent an automaton state. c -(-b^{328, 2}_2 ∧ b^{328, 2}_1 ∧ b^{328, 2}_0 ∧ true) c in CNF: c b^{328, 2}_2 ∨ -b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ false c in DIMACS: 23852 -23853 -23854 0 c -3 does not represent an automaton state. c -( b^{328, 2}_2 ∧ b^{328, 2}_1 ∧ b^{328, 2}_0 ∧ true) c in CNF: c -b^{328, 2}_2 ∨ -b^{328, 2}_1 ∨ -b^{328, 2}_0 ∨ false c in DIMACS: -23852 -23853 -23854 0 c i = 3 c -2+1 --> -1 c ( b^{328, 3}_2 ∧ b^{328, 3}_1 ∧ -b^{328, 3}_0 ∧ p_984) -> ( b^{328, 4}_2 ∧ -b^{328, 4}_1 ∧ b^{328, 4}_0) c in CNF: c -b^{328, 3}_2 ∨ -b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ -p_984 ∨ b^{328, 4}_2 c -b^{328, 3}_2 ∨ -b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ -p_984 ∨ -b^{328, 4}_1 c -b^{328, 3}_2 ∨ -b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ -p_984 ∨ b^{328, 4}_0 c in DIMACS: -23855 -23856 23857 -984 23858 0 -23855 -23856 23857 -984 -23859 0 -23855 -23856 23857 -984 23860 0 c -1+1 --> 0 c ( b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ b^{328, 3}_0 ∧ p_984) -> (-b^{328, 4}_2 ∧ -b^{328, 4}_1 ∧ -b^{328, 4}_0) c in CNF: c -b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ -p_984 ∨ -b^{328, 4}_2 c -b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ -p_984 ∨ -b^{328, 4}_1 c -b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ -p_984 ∨ -b^{328, 4}_0 c in DIMACS: -23855 23856 -23857 -984 -23858 0 -23855 23856 -23857 -984 -23859 0 -23855 23856 -23857 -984 -23860 0 c 0+1 --> 1 c (-b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ -b^{328, 3}_0 ∧ p_984) -> (-b^{328, 4}_2 ∧ -b^{328, 4}_1 ∧ b^{328, 4}_0) c in CNF: c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ -p_984 ∨ -b^{328, 4}_2 c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ -p_984 ∨ -b^{328, 4}_1 c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ -p_984 ∨ b^{328, 4}_0 c in DIMACS: 23855 23856 23857 -984 -23858 0 23855 23856 23857 -984 -23859 0 23855 23856 23857 -984 23860 0 c 1+1 --> 2 c (-b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ b^{328, 3}_0 ∧ p_984) -> (-b^{328, 4}_2 ∧ b^{328, 4}_1 ∧ -b^{328, 4}_0) c in CNF: c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ -p_984 ∨ -b^{328, 4}_2 c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ -p_984 ∨ b^{328, 4}_1 c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ -p_984 ∨ -b^{328, 4}_0 c in DIMACS: 23855 23856 -23857 -984 -23858 0 23855 23856 -23857 -984 23859 0 23855 23856 -23857 -984 -23860 0 c 2+1 --> break c (-b^{328, 3}_2 ∧ b^{328, 3}_1 ∧ -b^{328, 3}_0 ∧ p_984) -> break c in CNF: c b^{328, 3}_2 ∨ -b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ -p_984 ∨ break c in DIMACS: 23855 -23856 23857 -984 1162 0 c 2-1 --> 1 c (-b^{328, 3}_2 ∧ b^{328, 3}_1 ∧ -b^{328, 3}_0 ∧ -p_984) -> (-b^{328, 4}_2 ∧ -b^{328, 4}_1 ∧ b^{328, 4}_0) c in CNF: c b^{328, 3}_2 ∨ -b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ p_984 ∨ -b^{328, 4}_2 c b^{328, 3}_2 ∨ -b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ p_984 ∨ -b^{328, 4}_1 c b^{328, 3}_2 ∨ -b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ p_984 ∨ b^{328, 4}_0 c in DIMACS: 23855 -23856 23857 984 -23858 0 23855 -23856 23857 984 -23859 0 23855 -23856 23857 984 23860 0 c 1-1 --> 0 c (-b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ b^{328, 3}_0 ∧ -p_984) -> (-b^{328, 4}_2 ∧ -b^{328, 4}_1 ∧ -b^{328, 4}_0) c in CNF: c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ p_984 ∨ -b^{328, 4}_2 c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ p_984 ∨ -b^{328, 4}_1 c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ p_984 ∨ -b^{328, 4}_0 c in DIMACS: 23855 23856 -23857 984 -23858 0 23855 23856 -23857 984 -23859 0 23855 23856 -23857 984 -23860 0 c 0-1 --> -1 c (-b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ -b^{328, 3}_0 ∧ -p_984) -> ( b^{328, 4}_2 ∧ -b^{328, 4}_1 ∧ b^{328, 4}_0) c in CNF: c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ p_984 ∨ b^{328, 4}_2 c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ p_984 ∨ -b^{328, 4}_1 c b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ p_984 ∨ b^{328, 4}_0 c in DIMACS: 23855 23856 23857 984 23858 0 23855 23856 23857 984 -23859 0 23855 23856 23857 984 23860 0 c -1-1 --> -2 c ( b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ b^{328, 3}_0 ∧ -p_984) -> ( b^{328, 4}_2 ∧ b^{328, 4}_1 ∧ -b^{328, 4}_0) c in CNF: c -b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ p_984 ∨ b^{328, 4}_2 c -b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ p_984 ∨ b^{328, 4}_1 c -b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ p_984 ∨ -b^{328, 4}_0 c in DIMACS: -23855 23856 -23857 984 23858 0 -23855 23856 -23857 984 23859 0 -23855 23856 -23857 984 -23860 0 c -2-1 --> break c ( b^{328, 3}_2 ∧ b^{328, 3}_1 ∧ -b^{328, 3}_0 ∧ -p_984) -> break c in CNF: c -b^{328, 3}_2 ∨ -b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ p_984 ∨ break c in DIMACS: -23855 -23856 23857 984 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{328, 3}_2 ∧ -b^{328, 3}_1 ∧ -b^{328, 3}_0 ∧ true) c in CNF: c -b^{328, 3}_2 ∨ b^{328, 3}_1 ∨ b^{328, 3}_0 ∨ false c in DIMACS: -23855 23856 23857 0 c 3 does not represent an automaton state. c -(-b^{328, 3}_2 ∧ b^{328, 3}_1 ∧ b^{328, 3}_0 ∧ true) c in CNF: c b^{328, 3}_2 ∨ -b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ false c in DIMACS: 23855 -23856 -23857 0 c -3 does not represent an automaton state. c -( b^{328, 3}_2 ∧ b^{328, 3}_1 ∧ b^{328, 3}_0 ∧ true) c in CNF: c -b^{328, 3}_2 ∨ -b^{328, 3}_1 ∨ -b^{328, 3}_0 ∨ false c in DIMACS: -23855 -23856 -23857 0 c INIT for k = 329 c -b^{329, 1}_2 c -b^{329, 1}_1 c -b^{329, 1}_0 c in DIMACS: -23861 0 -23862 0 -23863 0 c Transitions for k = 329 c i = 1 c -2+1 --> -1 c ( b^{329, 1}_2 ∧ b^{329, 1}_1 ∧ -b^{329, 1}_0 ∧ p_329) -> ( b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ b^{329, 2}_0) c in CNF: c -b^{329, 1}_2 ∨ -b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ -p_329 ∨ b^{329, 2}_2 c -b^{329, 1}_2 ∨ -b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ -p_329 ∨ -b^{329, 2}_1 c -b^{329, 1}_2 ∨ -b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ -p_329 ∨ b^{329, 2}_0 c in DIMACS: -23861 -23862 23863 -329 23864 0 -23861 -23862 23863 -329 -23865 0 -23861 -23862 23863 -329 23866 0 c -1+1 --> 0 c ( b^{329, 1}_2 ∧ -b^{329, 1}_1 ∧ b^{329, 1}_0 ∧ p_329) -> (-b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ -b^{329, 2}_0) c in CNF: c -b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ -p_329 ∨ -b^{329, 2}_2 c -b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ -p_329 ∨ -b^{329, 2}_1 c -b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ -p_329 ∨ -b^{329, 2}_0 c in DIMACS: -23861 23862 -23863 -329 -23864 0 -23861 23862 -23863 -329 -23865 0 -23861 23862 -23863 -329 -23866 0 c 0+1 --> 1 c (-b^{329, 1}_2 ∧ -b^{329, 1}_1 ∧ -b^{329, 1}_0 ∧ p_329) -> (-b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ b^{329, 2}_0) c in CNF: c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ -p_329 ∨ -b^{329, 2}_2 c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ -p_329 ∨ -b^{329, 2}_1 c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ -p_329 ∨ b^{329, 2}_0 c in DIMACS: 23861 23862 23863 -329 -23864 0 23861 23862 23863 -329 -23865 0 23861 23862 23863 -329 23866 0 c 1+1 --> 2 c (-b^{329, 1}_2 ∧ -b^{329, 1}_1 ∧ b^{329, 1}_0 ∧ p_329) -> (-b^{329, 2}_2 ∧ b^{329, 2}_1 ∧ -b^{329, 2}_0) c in CNF: c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ -p_329 ∨ -b^{329, 2}_2 c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ -p_329 ∨ b^{329, 2}_1 c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ -p_329 ∨ -b^{329, 2}_0 c in DIMACS: 23861 23862 -23863 -329 -23864 0 23861 23862 -23863 -329 23865 0 23861 23862 -23863 -329 -23866 0 c 2+1 --> break c (-b^{329, 1}_2 ∧ b^{329, 1}_1 ∧ -b^{329, 1}_0 ∧ p_329) -> break c in CNF: c b^{329, 1}_2 ∨ -b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ -p_329 ∨ break c in DIMACS: 23861 -23862 23863 -329 1162 0 c 2-1 --> 1 c (-b^{329, 1}_2 ∧ b^{329, 1}_1 ∧ -b^{329, 1}_0 ∧ -p_329) -> (-b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ b^{329, 2}_0) c in CNF: c b^{329, 1}_2 ∨ -b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ p_329 ∨ -b^{329, 2}_2 c b^{329, 1}_2 ∨ -b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ p_329 ∨ -b^{329, 2}_1 c b^{329, 1}_2 ∨ -b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ p_329 ∨ b^{329, 2}_0 c in DIMACS: 23861 -23862 23863 329 -23864 0 23861 -23862 23863 329 -23865 0 23861 -23862 23863 329 23866 0 c 1-1 --> 0 c (-b^{329, 1}_2 ∧ -b^{329, 1}_1 ∧ b^{329, 1}_0 ∧ -p_329) -> (-b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ -b^{329, 2}_0) c in CNF: c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ p_329 ∨ -b^{329, 2}_2 c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ p_329 ∨ -b^{329, 2}_1 c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ p_329 ∨ -b^{329, 2}_0 c in DIMACS: 23861 23862 -23863 329 -23864 0 23861 23862 -23863 329 -23865 0 23861 23862 -23863 329 -23866 0 c 0-1 --> -1 c (-b^{329, 1}_2 ∧ -b^{329, 1}_1 ∧ -b^{329, 1}_0 ∧ -p_329) -> ( b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ b^{329, 2}_0) c in CNF: c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ p_329 ∨ b^{329, 2}_2 c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ p_329 ∨ -b^{329, 2}_1 c b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ p_329 ∨ b^{329, 2}_0 c in DIMACS: 23861 23862 23863 329 23864 0 23861 23862 23863 329 -23865 0 23861 23862 23863 329 23866 0 c -1-1 --> -2 c ( b^{329, 1}_2 ∧ -b^{329, 1}_1 ∧ b^{329, 1}_0 ∧ -p_329) -> ( b^{329, 2}_2 ∧ b^{329, 2}_1 ∧ -b^{329, 2}_0) c in CNF: c -b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ p_329 ∨ b^{329, 2}_2 c -b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ p_329 ∨ b^{329, 2}_1 c -b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ p_329 ∨ -b^{329, 2}_0 c in DIMACS: -23861 23862 -23863 329 23864 0 -23861 23862 -23863 329 23865 0 -23861 23862 -23863 329 -23866 0 c -2-1 --> break c ( b^{329, 1}_2 ∧ b^{329, 1}_1 ∧ -b^{329, 1}_0 ∧ -p_329) -> break c in CNF: c -b^{329, 1}_2 ∨ -b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ p_329 ∨ break c in DIMACS: -23861 -23862 23863 329 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{329, 1}_2 ∧ -b^{329, 1}_1 ∧ -b^{329, 1}_0 ∧ true) c in CNF: c -b^{329, 1}_2 ∨ b^{329, 1}_1 ∨ b^{329, 1}_0 ∨ false c in DIMACS: -23861 23862 23863 0 c 3 does not represent an automaton state. c -(-b^{329, 1}_2 ∧ b^{329, 1}_1 ∧ b^{329, 1}_0 ∧ true) c in CNF: c b^{329, 1}_2 ∨ -b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ false c in DIMACS: 23861 -23862 -23863 0 c -3 does not represent an automaton state. c -( b^{329, 1}_2 ∧ b^{329, 1}_1 ∧ b^{329, 1}_0 ∧ true) c in CNF: c -b^{329, 1}_2 ∨ -b^{329, 1}_1 ∨ -b^{329, 1}_0 ∨ false c in DIMACS: -23861 -23862 -23863 0 c i = 2 c -2+1 --> -1 c ( b^{329, 2}_2 ∧ b^{329, 2}_1 ∧ -b^{329, 2}_0 ∧ p_658) -> ( b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ b^{329, 3}_0) c in CNF: c -b^{329, 2}_2 ∨ -b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ -p_658 ∨ b^{329, 3}_2 c -b^{329, 2}_2 ∨ -b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ -p_658 ∨ -b^{329, 3}_1 c -b^{329, 2}_2 ∨ -b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ -p_658 ∨ b^{329, 3}_0 c in DIMACS: -23864 -23865 23866 -658 23867 0 -23864 -23865 23866 -658 -23868 0 -23864 -23865 23866 -658 23869 0 c -1+1 --> 0 c ( b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ b^{329, 2}_0 ∧ p_658) -> (-b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ -b^{329, 3}_0) c in CNF: c -b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ -p_658 ∨ -b^{329, 3}_2 c -b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ -p_658 ∨ -b^{329, 3}_1 c -b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ -p_658 ∨ -b^{329, 3}_0 c in DIMACS: -23864 23865 -23866 -658 -23867 0 -23864 23865 -23866 -658 -23868 0 -23864 23865 -23866 -658 -23869 0 c 0+1 --> 1 c (-b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ -b^{329, 2}_0 ∧ p_658) -> (-b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ b^{329, 3}_0) c in CNF: c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ -p_658 ∨ -b^{329, 3}_2 c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ -p_658 ∨ -b^{329, 3}_1 c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ -p_658 ∨ b^{329, 3}_0 c in DIMACS: 23864 23865 23866 -658 -23867 0 23864 23865 23866 -658 -23868 0 23864 23865 23866 -658 23869 0 c 1+1 --> 2 c (-b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ b^{329, 2}_0 ∧ p_658) -> (-b^{329, 3}_2 ∧ b^{329, 3}_1 ∧ -b^{329, 3}_0) c in CNF: c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ -p_658 ∨ -b^{329, 3}_2 c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ -p_658 ∨ b^{329, 3}_1 c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ -p_658 ∨ -b^{329, 3}_0 c in DIMACS: 23864 23865 -23866 -658 -23867 0 23864 23865 -23866 -658 23868 0 23864 23865 -23866 -658 -23869 0 c 2+1 --> break c (-b^{329, 2}_2 ∧ b^{329, 2}_1 ∧ -b^{329, 2}_0 ∧ p_658) -> break c in CNF: c b^{329, 2}_2 ∨ -b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ -p_658 ∨ break c in DIMACS: 23864 -23865 23866 -658 1162 0 c 2-1 --> 1 c (-b^{329, 2}_2 ∧ b^{329, 2}_1 ∧ -b^{329, 2}_0 ∧ -p_658) -> (-b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ b^{329, 3}_0) c in CNF: c b^{329, 2}_2 ∨ -b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ p_658 ∨ -b^{329, 3}_2 c b^{329, 2}_2 ∨ -b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ p_658 ∨ -b^{329, 3}_1 c b^{329, 2}_2 ∨ -b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ p_658 ∨ b^{329, 3}_0 c in DIMACS: 23864 -23865 23866 658 -23867 0 23864 -23865 23866 658 -23868 0 23864 -23865 23866 658 23869 0 c 1-1 --> 0 c (-b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ b^{329, 2}_0 ∧ -p_658) -> (-b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ -b^{329, 3}_0) c in CNF: c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ p_658 ∨ -b^{329, 3}_2 c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ p_658 ∨ -b^{329, 3}_1 c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ p_658 ∨ -b^{329, 3}_0 c in DIMACS: 23864 23865 -23866 658 -23867 0 23864 23865 -23866 658 -23868 0 23864 23865 -23866 658 -23869 0 c 0-1 --> -1 c (-b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ -b^{329, 2}_0 ∧ -p_658) -> ( b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ b^{329, 3}_0) c in CNF: c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ p_658 ∨ b^{329, 3}_2 c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ p_658 ∨ -b^{329, 3}_1 c b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ p_658 ∨ b^{329, 3}_0 c in DIMACS: 23864 23865 23866 658 23867 0 23864 23865 23866 658 -23868 0 23864 23865 23866 658 23869 0 c -1-1 --> -2 c ( b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ b^{329, 2}_0 ∧ -p_658) -> ( b^{329, 3}_2 ∧ b^{329, 3}_1 ∧ -b^{329, 3}_0) c in CNF: c -b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ p_658 ∨ b^{329, 3}_2 c -b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ p_658 ∨ b^{329, 3}_1 c -b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ p_658 ∨ -b^{329, 3}_0 c in DIMACS: -23864 23865 -23866 658 23867 0 -23864 23865 -23866 658 23868 0 -23864 23865 -23866 658 -23869 0 c -2-1 --> break c ( b^{329, 2}_2 ∧ b^{329, 2}_1 ∧ -b^{329, 2}_0 ∧ -p_658) -> break c in CNF: c -b^{329, 2}_2 ∨ -b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ p_658 ∨ break c in DIMACS: -23864 -23865 23866 658 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{329, 2}_2 ∧ -b^{329, 2}_1 ∧ -b^{329, 2}_0 ∧ true) c in CNF: c -b^{329, 2}_2 ∨ b^{329, 2}_1 ∨ b^{329, 2}_0 ∨ false c in DIMACS: -23864 23865 23866 0 c 3 does not represent an automaton state. c -(-b^{329, 2}_2 ∧ b^{329, 2}_1 ∧ b^{329, 2}_0 ∧ true) c in CNF: c b^{329, 2}_2 ∨ -b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ false c in DIMACS: 23864 -23865 -23866 0 c -3 does not represent an automaton state. c -( b^{329, 2}_2 ∧ b^{329, 2}_1 ∧ b^{329, 2}_0 ∧ true) c in CNF: c -b^{329, 2}_2 ∨ -b^{329, 2}_1 ∨ -b^{329, 2}_0 ∨ false c in DIMACS: -23864 -23865 -23866 0 c i = 3 c -2+1 --> -1 c ( b^{329, 3}_2 ∧ b^{329, 3}_1 ∧ -b^{329, 3}_0 ∧ p_987) -> ( b^{329, 4}_2 ∧ -b^{329, 4}_1 ∧ b^{329, 4}_0) c in CNF: c -b^{329, 3}_2 ∨ -b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ -p_987 ∨ b^{329, 4}_2 c -b^{329, 3}_2 ∨ -b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ -p_987 ∨ -b^{329, 4}_1 c -b^{329, 3}_2 ∨ -b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ -p_987 ∨ b^{329, 4}_0 c in DIMACS: -23867 -23868 23869 -987 23870 0 -23867 -23868 23869 -987 -23871 0 -23867 -23868 23869 -987 23872 0 c -1+1 --> 0 c ( b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ b^{329, 3}_0 ∧ p_987) -> (-b^{329, 4}_2 ∧ -b^{329, 4}_1 ∧ -b^{329, 4}_0) c in CNF: c -b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ -p_987 ∨ -b^{329, 4}_2 c -b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ -p_987 ∨ -b^{329, 4}_1 c -b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ -p_987 ∨ -b^{329, 4}_0 c in DIMACS: -23867 23868 -23869 -987 -23870 0 -23867 23868 -23869 -987 -23871 0 -23867 23868 -23869 -987 -23872 0 c 0+1 --> 1 c (-b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ -b^{329, 3}_0 ∧ p_987) -> (-b^{329, 4}_2 ∧ -b^{329, 4}_1 ∧ b^{329, 4}_0) c in CNF: c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ -p_987 ∨ -b^{329, 4}_2 c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ -p_987 ∨ -b^{329, 4}_1 c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ -p_987 ∨ b^{329, 4}_0 c in DIMACS: 23867 23868 23869 -987 -23870 0 23867 23868 23869 -987 -23871 0 23867 23868 23869 -987 23872 0 c 1+1 --> 2 c (-b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ b^{329, 3}_0 ∧ p_987) -> (-b^{329, 4}_2 ∧ b^{329, 4}_1 ∧ -b^{329, 4}_0) c in CNF: c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ -p_987 ∨ -b^{329, 4}_2 c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ -p_987 ∨ b^{329, 4}_1 c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ -p_987 ∨ -b^{329, 4}_0 c in DIMACS: 23867 23868 -23869 -987 -23870 0 23867 23868 -23869 -987 23871 0 23867 23868 -23869 -987 -23872 0 c 2+1 --> break c (-b^{329, 3}_2 ∧ b^{329, 3}_1 ∧ -b^{329, 3}_0 ∧ p_987) -> break c in CNF: c b^{329, 3}_2 ∨ -b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ -p_987 ∨ break c in DIMACS: 23867 -23868 23869 -987 1162 0 c 2-1 --> 1 c (-b^{329, 3}_2 ∧ b^{329, 3}_1 ∧ -b^{329, 3}_0 ∧ -p_987) -> (-b^{329, 4}_2 ∧ -b^{329, 4}_1 ∧ b^{329, 4}_0) c in CNF: c b^{329, 3}_2 ∨ -b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ p_987 ∨ -b^{329, 4}_2 c b^{329, 3}_2 ∨ -b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ p_987 ∨ -b^{329, 4}_1 c b^{329, 3}_2 ∨ -b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ p_987 ∨ b^{329, 4}_0 c in DIMACS: 23867 -23868 23869 987 -23870 0 23867 -23868 23869 987 -23871 0 23867 -23868 23869 987 23872 0 c 1-1 --> 0 c (-b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ b^{329, 3}_0 ∧ -p_987) -> (-b^{329, 4}_2 ∧ -b^{329, 4}_1 ∧ -b^{329, 4}_0) c in CNF: c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ p_987 ∨ -b^{329, 4}_2 c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ p_987 ∨ -b^{329, 4}_1 c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ p_987 ∨ -b^{329, 4}_0 c in DIMACS: 23867 23868 -23869 987 -23870 0 23867 23868 -23869 987 -23871 0 23867 23868 -23869 987 -23872 0 c 0-1 --> -1 c (-b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ -b^{329, 3}_0 ∧ -p_987) -> ( b^{329, 4}_2 ∧ -b^{329, 4}_1 ∧ b^{329, 4}_0) c in CNF: c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ p_987 ∨ b^{329, 4}_2 c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ p_987 ∨ -b^{329, 4}_1 c b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ p_987 ∨ b^{329, 4}_0 c in DIMACS: 23867 23868 23869 987 23870 0 23867 23868 23869 987 -23871 0 23867 23868 23869 987 23872 0 c -1-1 --> -2 c ( b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ b^{329, 3}_0 ∧ -p_987) -> ( b^{329, 4}_2 ∧ b^{329, 4}_1 ∧ -b^{329, 4}_0) c in CNF: c -b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ p_987 ∨ b^{329, 4}_2 c -b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ p_987 ∨ b^{329, 4}_1 c -b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ p_987 ∨ -b^{329, 4}_0 c in DIMACS: -23867 23868 -23869 987 23870 0 -23867 23868 -23869 987 23871 0 -23867 23868 -23869 987 -23872 0 c -2-1 --> break c ( b^{329, 3}_2 ∧ b^{329, 3}_1 ∧ -b^{329, 3}_0 ∧ -p_987) -> break c in CNF: c -b^{329, 3}_2 ∨ -b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ p_987 ∨ break c in DIMACS: -23867 -23868 23869 987 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{329, 3}_2 ∧ -b^{329, 3}_1 ∧ -b^{329, 3}_0 ∧ true) c in CNF: c -b^{329, 3}_2 ∨ b^{329, 3}_1 ∨ b^{329, 3}_0 ∨ false c in DIMACS: -23867 23868 23869 0 c 3 does not represent an automaton state. c -(-b^{329, 3}_2 ∧ b^{329, 3}_1 ∧ b^{329, 3}_0 ∧ true) c in CNF: c b^{329, 3}_2 ∨ -b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ false c in DIMACS: 23867 -23868 -23869 0 c -3 does not represent an automaton state. c -( b^{329, 3}_2 ∧ b^{329, 3}_1 ∧ b^{329, 3}_0 ∧ true) c in CNF: c -b^{329, 3}_2 ∨ -b^{329, 3}_1 ∨ -b^{329, 3}_0 ∨ false c in DIMACS: -23867 -23868 -23869 0 c INIT for k = 330 c -b^{330, 1}_2 c -b^{330, 1}_1 c -b^{330, 1}_0 c in DIMACS: -23873 0 -23874 0 -23875 0 c Transitions for k = 330 c i = 1 c -2+1 --> -1 c ( b^{330, 1}_2 ∧ b^{330, 1}_1 ∧ -b^{330, 1}_0 ∧ p_330) -> ( b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ b^{330, 2}_0) c in CNF: c -b^{330, 1}_2 ∨ -b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ -p_330 ∨ b^{330, 2}_2 c -b^{330, 1}_2 ∨ -b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ -p_330 ∨ -b^{330, 2}_1 c -b^{330, 1}_2 ∨ -b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ -p_330 ∨ b^{330, 2}_0 c in DIMACS: -23873 -23874 23875 -330 23876 0 -23873 -23874 23875 -330 -23877 0 -23873 -23874 23875 -330 23878 0 c -1+1 --> 0 c ( b^{330, 1}_2 ∧ -b^{330, 1}_1 ∧ b^{330, 1}_0 ∧ p_330) -> (-b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ -b^{330, 2}_0) c in CNF: c -b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ -p_330 ∨ -b^{330, 2}_2 c -b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ -p_330 ∨ -b^{330, 2}_1 c -b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ -p_330 ∨ -b^{330, 2}_0 c in DIMACS: -23873 23874 -23875 -330 -23876 0 -23873 23874 -23875 -330 -23877 0 -23873 23874 -23875 -330 -23878 0 c 0+1 --> 1 c (-b^{330, 1}_2 ∧ -b^{330, 1}_1 ∧ -b^{330, 1}_0 ∧ p_330) -> (-b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ b^{330, 2}_0) c in CNF: c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ -p_330 ∨ -b^{330, 2}_2 c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ -p_330 ∨ -b^{330, 2}_1 c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ -p_330 ∨ b^{330, 2}_0 c in DIMACS: 23873 23874 23875 -330 -23876 0 23873 23874 23875 -330 -23877 0 23873 23874 23875 -330 23878 0 c 1+1 --> 2 c (-b^{330, 1}_2 ∧ -b^{330, 1}_1 ∧ b^{330, 1}_0 ∧ p_330) -> (-b^{330, 2}_2 ∧ b^{330, 2}_1 ∧ -b^{330, 2}_0) c in CNF: c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ -p_330 ∨ -b^{330, 2}_2 c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ -p_330 ∨ b^{330, 2}_1 c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ -p_330 ∨ -b^{330, 2}_0 c in DIMACS: 23873 23874 -23875 -330 -23876 0 23873 23874 -23875 -330 23877 0 23873 23874 -23875 -330 -23878 0 c 2+1 --> break c (-b^{330, 1}_2 ∧ b^{330, 1}_1 ∧ -b^{330, 1}_0 ∧ p_330) -> break c in CNF: c b^{330, 1}_2 ∨ -b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ -p_330 ∨ break c in DIMACS: 23873 -23874 23875 -330 1162 0 c 2-1 --> 1 c (-b^{330, 1}_2 ∧ b^{330, 1}_1 ∧ -b^{330, 1}_0 ∧ -p_330) -> (-b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ b^{330, 2}_0) c in CNF: c b^{330, 1}_2 ∨ -b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ p_330 ∨ -b^{330, 2}_2 c b^{330, 1}_2 ∨ -b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ p_330 ∨ -b^{330, 2}_1 c b^{330, 1}_2 ∨ -b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ p_330 ∨ b^{330, 2}_0 c in DIMACS: 23873 -23874 23875 330 -23876 0 23873 -23874 23875 330 -23877 0 23873 -23874 23875 330 23878 0 c 1-1 --> 0 c (-b^{330, 1}_2 ∧ -b^{330, 1}_1 ∧ b^{330, 1}_0 ∧ -p_330) -> (-b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ -b^{330, 2}_0) c in CNF: c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ p_330 ∨ -b^{330, 2}_2 c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ p_330 ∨ -b^{330, 2}_1 c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ p_330 ∨ -b^{330, 2}_0 c in DIMACS: 23873 23874 -23875 330 -23876 0 23873 23874 -23875 330 -23877 0 23873 23874 -23875 330 -23878 0 c 0-1 --> -1 c (-b^{330, 1}_2 ∧ -b^{330, 1}_1 ∧ -b^{330, 1}_0 ∧ -p_330) -> ( b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ b^{330, 2}_0) c in CNF: c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ p_330 ∨ b^{330, 2}_2 c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ p_330 ∨ -b^{330, 2}_1 c b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ p_330 ∨ b^{330, 2}_0 c in DIMACS: 23873 23874 23875 330 23876 0 23873 23874 23875 330 -23877 0 23873 23874 23875 330 23878 0 c -1-1 --> -2 c ( b^{330, 1}_2 ∧ -b^{330, 1}_1 ∧ b^{330, 1}_0 ∧ -p_330) -> ( b^{330, 2}_2 ∧ b^{330, 2}_1 ∧ -b^{330, 2}_0) c in CNF: c -b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ p_330 ∨ b^{330, 2}_2 c -b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ p_330 ∨ b^{330, 2}_1 c -b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ p_330 ∨ -b^{330, 2}_0 c in DIMACS: -23873 23874 -23875 330 23876 0 -23873 23874 -23875 330 23877 0 -23873 23874 -23875 330 -23878 0 c -2-1 --> break c ( b^{330, 1}_2 ∧ b^{330, 1}_1 ∧ -b^{330, 1}_0 ∧ -p_330) -> break c in CNF: c -b^{330, 1}_2 ∨ -b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ p_330 ∨ break c in DIMACS: -23873 -23874 23875 330 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{330, 1}_2 ∧ -b^{330, 1}_1 ∧ -b^{330, 1}_0 ∧ true) c in CNF: c -b^{330, 1}_2 ∨ b^{330, 1}_1 ∨ b^{330, 1}_0 ∨ false c in DIMACS: -23873 23874 23875 0 c 3 does not represent an automaton state. c -(-b^{330, 1}_2 ∧ b^{330, 1}_1 ∧ b^{330, 1}_0 ∧ true) c in CNF: c b^{330, 1}_2 ∨ -b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ false c in DIMACS: 23873 -23874 -23875 0 c -3 does not represent an automaton state. c -( b^{330, 1}_2 ∧ b^{330, 1}_1 ∧ b^{330, 1}_0 ∧ true) c in CNF: c -b^{330, 1}_2 ∨ -b^{330, 1}_1 ∨ -b^{330, 1}_0 ∨ false c in DIMACS: -23873 -23874 -23875 0 c i = 2 c -2+1 --> -1 c ( b^{330, 2}_2 ∧ b^{330, 2}_1 ∧ -b^{330, 2}_0 ∧ p_660) -> ( b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ b^{330, 3}_0) c in CNF: c -b^{330, 2}_2 ∨ -b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ -p_660 ∨ b^{330, 3}_2 c -b^{330, 2}_2 ∨ -b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ -p_660 ∨ -b^{330, 3}_1 c -b^{330, 2}_2 ∨ -b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ -p_660 ∨ b^{330, 3}_0 c in DIMACS: -23876 -23877 23878 -660 23879 0 -23876 -23877 23878 -660 -23880 0 -23876 -23877 23878 -660 23881 0 c -1+1 --> 0 c ( b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ b^{330, 2}_0 ∧ p_660) -> (-b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ -b^{330, 3}_0) c in CNF: c -b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ -p_660 ∨ -b^{330, 3}_2 c -b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ -p_660 ∨ -b^{330, 3}_1 c -b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ -p_660 ∨ -b^{330, 3}_0 c in DIMACS: -23876 23877 -23878 -660 -23879 0 -23876 23877 -23878 -660 -23880 0 -23876 23877 -23878 -660 -23881 0 c 0+1 --> 1 c (-b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ -b^{330, 2}_0 ∧ p_660) -> (-b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ b^{330, 3}_0) c in CNF: c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ -p_660 ∨ -b^{330, 3}_2 c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ -p_660 ∨ -b^{330, 3}_1 c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ -p_660 ∨ b^{330, 3}_0 c in DIMACS: 23876 23877 23878 -660 -23879 0 23876 23877 23878 -660 -23880 0 23876 23877 23878 -660 23881 0 c 1+1 --> 2 c (-b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ b^{330, 2}_0 ∧ p_660) -> (-b^{330, 3}_2 ∧ b^{330, 3}_1 ∧ -b^{330, 3}_0) c in CNF: c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ -p_660 ∨ -b^{330, 3}_2 c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ -p_660 ∨ b^{330, 3}_1 c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ -p_660 ∨ -b^{330, 3}_0 c in DIMACS: 23876 23877 -23878 -660 -23879 0 23876 23877 -23878 -660 23880 0 23876 23877 -23878 -660 -23881 0 c 2+1 --> break c (-b^{330, 2}_2 ∧ b^{330, 2}_1 ∧ -b^{330, 2}_0 ∧ p_660) -> break c in CNF: c b^{330, 2}_2 ∨ -b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ -p_660 ∨ break c in DIMACS: 23876 -23877 23878 -660 1162 0 c 2-1 --> 1 c (-b^{330, 2}_2 ∧ b^{330, 2}_1 ∧ -b^{330, 2}_0 ∧ -p_660) -> (-b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ b^{330, 3}_0) c in CNF: c b^{330, 2}_2 ∨ -b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ p_660 ∨ -b^{330, 3}_2 c b^{330, 2}_2 ∨ -b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ p_660 ∨ -b^{330, 3}_1 c b^{330, 2}_2 ∨ -b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ p_660 ∨ b^{330, 3}_0 c in DIMACS: 23876 -23877 23878 660 -23879 0 23876 -23877 23878 660 -23880 0 23876 -23877 23878 660 23881 0 c 1-1 --> 0 c (-b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ b^{330, 2}_0 ∧ -p_660) -> (-b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ -b^{330, 3}_0) c in CNF: c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ p_660 ∨ -b^{330, 3}_2 c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ p_660 ∨ -b^{330, 3}_1 c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ p_660 ∨ -b^{330, 3}_0 c in DIMACS: 23876 23877 -23878 660 -23879 0 23876 23877 -23878 660 -23880 0 23876 23877 -23878 660 -23881 0 c 0-1 --> -1 c (-b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ -b^{330, 2}_0 ∧ -p_660) -> ( b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ b^{330, 3}_0) c in CNF: c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ p_660 ∨ b^{330, 3}_2 c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ p_660 ∨ -b^{330, 3}_1 c b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ p_660 ∨ b^{330, 3}_0 c in DIMACS: 23876 23877 23878 660 23879 0 23876 23877 23878 660 -23880 0 23876 23877 23878 660 23881 0 c -1-1 --> -2 c ( b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ b^{330, 2}_0 ∧ -p_660) -> ( b^{330, 3}_2 ∧ b^{330, 3}_1 ∧ -b^{330, 3}_0) c in CNF: c -b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ p_660 ∨ b^{330, 3}_2 c -b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ p_660 ∨ b^{330, 3}_1 c -b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ p_660 ∨ -b^{330, 3}_0 c in DIMACS: -23876 23877 -23878 660 23879 0 -23876 23877 -23878 660 23880 0 -23876 23877 -23878 660 -23881 0 c -2-1 --> break c ( b^{330, 2}_2 ∧ b^{330, 2}_1 ∧ -b^{330, 2}_0 ∧ -p_660) -> break c in CNF: c -b^{330, 2}_2 ∨ -b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ p_660 ∨ break c in DIMACS: -23876 -23877 23878 660 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{330, 2}_2 ∧ -b^{330, 2}_1 ∧ -b^{330, 2}_0 ∧ true) c in CNF: c -b^{330, 2}_2 ∨ b^{330, 2}_1 ∨ b^{330, 2}_0 ∨ false c in DIMACS: -23876 23877 23878 0 c 3 does not represent an automaton state. c -(-b^{330, 2}_2 ∧ b^{330, 2}_1 ∧ b^{330, 2}_0 ∧ true) c in CNF: c b^{330, 2}_2 ∨ -b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ false c in DIMACS: 23876 -23877 -23878 0 c -3 does not represent an automaton state. c -( b^{330, 2}_2 ∧ b^{330, 2}_1 ∧ b^{330, 2}_0 ∧ true) c in CNF: c -b^{330, 2}_2 ∨ -b^{330, 2}_1 ∨ -b^{330, 2}_0 ∨ false c in DIMACS: -23876 -23877 -23878 0 c i = 3 c -2+1 --> -1 c ( b^{330, 3}_2 ∧ b^{330, 3}_1 ∧ -b^{330, 3}_0 ∧ p_990) -> ( b^{330, 4}_2 ∧ -b^{330, 4}_1 ∧ b^{330, 4}_0) c in CNF: c -b^{330, 3}_2 ∨ -b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ -p_990 ∨ b^{330, 4}_2 c -b^{330, 3}_2 ∨ -b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ -p_990 ∨ -b^{330, 4}_1 c -b^{330, 3}_2 ∨ -b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ -p_990 ∨ b^{330, 4}_0 c in DIMACS: -23879 -23880 23881 -990 23882 0 -23879 -23880 23881 -990 -23883 0 -23879 -23880 23881 -990 23884 0 c -1+1 --> 0 c ( b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ b^{330, 3}_0 ∧ p_990) -> (-b^{330, 4}_2 ∧ -b^{330, 4}_1 ∧ -b^{330, 4}_0) c in CNF: c -b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ -p_990 ∨ -b^{330, 4}_2 c -b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ -p_990 ∨ -b^{330, 4}_1 c -b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ -p_990 ∨ -b^{330, 4}_0 c in DIMACS: -23879 23880 -23881 -990 -23882 0 -23879 23880 -23881 -990 -23883 0 -23879 23880 -23881 -990 -23884 0 c 0+1 --> 1 c (-b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ -b^{330, 3}_0 ∧ p_990) -> (-b^{330, 4}_2 ∧ -b^{330, 4}_1 ∧ b^{330, 4}_0) c in CNF: c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ -p_990 ∨ -b^{330, 4}_2 c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ -p_990 ∨ -b^{330, 4}_1 c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ -p_990 ∨ b^{330, 4}_0 c in DIMACS: 23879 23880 23881 -990 -23882 0 23879 23880 23881 -990 -23883 0 23879 23880 23881 -990 23884 0 c 1+1 --> 2 c (-b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ b^{330, 3}_0 ∧ p_990) -> (-b^{330, 4}_2 ∧ b^{330, 4}_1 ∧ -b^{330, 4}_0) c in CNF: c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ -p_990 ∨ -b^{330, 4}_2 c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ -p_990 ∨ b^{330, 4}_1 c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ -p_990 ∨ -b^{330, 4}_0 c in DIMACS: 23879 23880 -23881 -990 -23882 0 23879 23880 -23881 -990 23883 0 23879 23880 -23881 -990 -23884 0 c 2+1 --> break c (-b^{330, 3}_2 ∧ b^{330, 3}_1 ∧ -b^{330, 3}_0 ∧ p_990) -> break c in CNF: c b^{330, 3}_2 ∨ -b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ -p_990 ∨ break c in DIMACS: 23879 -23880 23881 -990 1162 0 c 2-1 --> 1 c (-b^{330, 3}_2 ∧ b^{330, 3}_1 ∧ -b^{330, 3}_0 ∧ -p_990) -> (-b^{330, 4}_2 ∧ -b^{330, 4}_1 ∧ b^{330, 4}_0) c in CNF: c b^{330, 3}_2 ∨ -b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ p_990 ∨ -b^{330, 4}_2 c b^{330, 3}_2 ∨ -b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ p_990 ∨ -b^{330, 4}_1 c b^{330, 3}_2 ∨ -b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ p_990 ∨ b^{330, 4}_0 c in DIMACS: 23879 -23880 23881 990 -23882 0 23879 -23880 23881 990 -23883 0 23879 -23880 23881 990 23884 0 c 1-1 --> 0 c (-b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ b^{330, 3}_0 ∧ -p_990) -> (-b^{330, 4}_2 ∧ -b^{330, 4}_1 ∧ -b^{330, 4}_0) c in CNF: c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ p_990 ∨ -b^{330, 4}_2 c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ p_990 ∨ -b^{330, 4}_1 c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ p_990 ∨ -b^{330, 4}_0 c in DIMACS: 23879 23880 -23881 990 -23882 0 23879 23880 -23881 990 -23883 0 23879 23880 -23881 990 -23884 0 c 0-1 --> -1 c (-b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ -b^{330, 3}_0 ∧ -p_990) -> ( b^{330, 4}_2 ∧ -b^{330, 4}_1 ∧ b^{330, 4}_0) c in CNF: c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ p_990 ∨ b^{330, 4}_2 c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ p_990 ∨ -b^{330, 4}_1 c b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ p_990 ∨ b^{330, 4}_0 c in DIMACS: 23879 23880 23881 990 23882 0 23879 23880 23881 990 -23883 0 23879 23880 23881 990 23884 0 c -1-1 --> -2 c ( b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ b^{330, 3}_0 ∧ -p_990) -> ( b^{330, 4}_2 ∧ b^{330, 4}_1 ∧ -b^{330, 4}_0) c in CNF: c -b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ p_990 ∨ b^{330, 4}_2 c -b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ p_990 ∨ b^{330, 4}_1 c -b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ p_990 ∨ -b^{330, 4}_0 c in DIMACS: -23879 23880 -23881 990 23882 0 -23879 23880 -23881 990 23883 0 -23879 23880 -23881 990 -23884 0 c -2-1 --> break c ( b^{330, 3}_2 ∧ b^{330, 3}_1 ∧ -b^{330, 3}_0 ∧ -p_990) -> break c in CNF: c -b^{330, 3}_2 ∨ -b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ p_990 ∨ break c in DIMACS: -23879 -23880 23881 990 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{330, 3}_2 ∧ -b^{330, 3}_1 ∧ -b^{330, 3}_0 ∧ true) c in CNF: c -b^{330, 3}_2 ∨ b^{330, 3}_1 ∨ b^{330, 3}_0 ∨ false c in DIMACS: -23879 23880 23881 0 c 3 does not represent an automaton state. c -(-b^{330, 3}_2 ∧ b^{330, 3}_1 ∧ b^{330, 3}_0 ∧ true) c in CNF: c b^{330, 3}_2 ∨ -b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ false c in DIMACS: 23879 -23880 -23881 0 c -3 does not represent an automaton state. c -( b^{330, 3}_2 ∧ b^{330, 3}_1 ∧ b^{330, 3}_0 ∧ true) c in CNF: c -b^{330, 3}_2 ∨ -b^{330, 3}_1 ∨ -b^{330, 3}_0 ∨ false c in DIMACS: -23879 -23880 -23881 0 c INIT for k = 331 c -b^{331, 1}_2 c -b^{331, 1}_1 c -b^{331, 1}_0 c in DIMACS: -23885 0 -23886 0 -23887 0 c Transitions for k = 331 c i = 1 c -2+1 --> -1 c ( b^{331, 1}_2 ∧ b^{331, 1}_1 ∧ -b^{331, 1}_0 ∧ p_331) -> ( b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ b^{331, 2}_0) c in CNF: c -b^{331, 1}_2 ∨ -b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ -p_331 ∨ b^{331, 2}_2 c -b^{331, 1}_2 ∨ -b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ -p_331 ∨ -b^{331, 2}_1 c -b^{331, 1}_2 ∨ -b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ -p_331 ∨ b^{331, 2}_0 c in DIMACS: -23885 -23886 23887 -331 23888 0 -23885 -23886 23887 -331 -23889 0 -23885 -23886 23887 -331 23890 0 c -1+1 --> 0 c ( b^{331, 1}_2 ∧ -b^{331, 1}_1 ∧ b^{331, 1}_0 ∧ p_331) -> (-b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ -b^{331, 2}_0) c in CNF: c -b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ -p_331 ∨ -b^{331, 2}_2 c -b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ -p_331 ∨ -b^{331, 2}_1 c -b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ -p_331 ∨ -b^{331, 2}_0 c in DIMACS: -23885 23886 -23887 -331 -23888 0 -23885 23886 -23887 -331 -23889 0 -23885 23886 -23887 -331 -23890 0 c 0+1 --> 1 c (-b^{331, 1}_2 ∧ -b^{331, 1}_1 ∧ -b^{331, 1}_0 ∧ p_331) -> (-b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ b^{331, 2}_0) c in CNF: c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ -p_331 ∨ -b^{331, 2}_2 c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ -p_331 ∨ -b^{331, 2}_1 c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ -p_331 ∨ b^{331, 2}_0 c in DIMACS: 23885 23886 23887 -331 -23888 0 23885 23886 23887 -331 -23889 0 23885 23886 23887 -331 23890 0 c 1+1 --> 2 c (-b^{331, 1}_2 ∧ -b^{331, 1}_1 ∧ b^{331, 1}_0 ∧ p_331) -> (-b^{331, 2}_2 ∧ b^{331, 2}_1 ∧ -b^{331, 2}_0) c in CNF: c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ -p_331 ∨ -b^{331, 2}_2 c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ -p_331 ∨ b^{331, 2}_1 c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ -p_331 ∨ -b^{331, 2}_0 c in DIMACS: 23885 23886 -23887 -331 -23888 0 23885 23886 -23887 -331 23889 0 23885 23886 -23887 -331 -23890 0 c 2+1 --> break c (-b^{331, 1}_2 ∧ b^{331, 1}_1 ∧ -b^{331, 1}_0 ∧ p_331) -> break c in CNF: c b^{331, 1}_2 ∨ -b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ -p_331 ∨ break c in DIMACS: 23885 -23886 23887 -331 1162 0 c 2-1 --> 1 c (-b^{331, 1}_2 ∧ b^{331, 1}_1 ∧ -b^{331, 1}_0 ∧ -p_331) -> (-b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ b^{331, 2}_0) c in CNF: c b^{331, 1}_2 ∨ -b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ p_331 ∨ -b^{331, 2}_2 c b^{331, 1}_2 ∨ -b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ p_331 ∨ -b^{331, 2}_1 c b^{331, 1}_2 ∨ -b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ p_331 ∨ b^{331, 2}_0 c in DIMACS: 23885 -23886 23887 331 -23888 0 23885 -23886 23887 331 -23889 0 23885 -23886 23887 331 23890 0 c 1-1 --> 0 c (-b^{331, 1}_2 ∧ -b^{331, 1}_1 ∧ b^{331, 1}_0 ∧ -p_331) -> (-b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ -b^{331, 2}_0) c in CNF: c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ p_331 ∨ -b^{331, 2}_2 c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ p_331 ∨ -b^{331, 2}_1 c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ p_331 ∨ -b^{331, 2}_0 c in DIMACS: 23885 23886 -23887 331 -23888 0 23885 23886 -23887 331 -23889 0 23885 23886 -23887 331 -23890 0 c 0-1 --> -1 c (-b^{331, 1}_2 ∧ -b^{331, 1}_1 ∧ -b^{331, 1}_0 ∧ -p_331) -> ( b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ b^{331, 2}_0) c in CNF: c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ p_331 ∨ b^{331, 2}_2 c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ p_331 ∨ -b^{331, 2}_1 c b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ p_331 ∨ b^{331, 2}_0 c in DIMACS: 23885 23886 23887 331 23888 0 23885 23886 23887 331 -23889 0 23885 23886 23887 331 23890 0 c -1-1 --> -2 c ( b^{331, 1}_2 ∧ -b^{331, 1}_1 ∧ b^{331, 1}_0 ∧ -p_331) -> ( b^{331, 2}_2 ∧ b^{331, 2}_1 ∧ -b^{331, 2}_0) c in CNF: c -b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ p_331 ∨ b^{331, 2}_2 c -b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ p_331 ∨ b^{331, 2}_1 c -b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ p_331 ∨ -b^{331, 2}_0 c in DIMACS: -23885 23886 -23887 331 23888 0 -23885 23886 -23887 331 23889 0 -23885 23886 -23887 331 -23890 0 c -2-1 --> break c ( b^{331, 1}_2 ∧ b^{331, 1}_1 ∧ -b^{331, 1}_0 ∧ -p_331) -> break c in CNF: c -b^{331, 1}_2 ∨ -b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ p_331 ∨ break c in DIMACS: -23885 -23886 23887 331 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{331, 1}_2 ∧ -b^{331, 1}_1 ∧ -b^{331, 1}_0 ∧ true) c in CNF: c -b^{331, 1}_2 ∨ b^{331, 1}_1 ∨ b^{331, 1}_0 ∨ false c in DIMACS: -23885 23886 23887 0 c 3 does not represent an automaton state. c -(-b^{331, 1}_2 ∧ b^{331, 1}_1 ∧ b^{331, 1}_0 ∧ true) c in CNF: c b^{331, 1}_2 ∨ -b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ false c in DIMACS: 23885 -23886 -23887 0 c -3 does not represent an automaton state. c -( b^{331, 1}_2 ∧ b^{331, 1}_1 ∧ b^{331, 1}_0 ∧ true) c in CNF: c -b^{331, 1}_2 ∨ -b^{331, 1}_1 ∨ -b^{331, 1}_0 ∨ false c in DIMACS: -23885 -23886 -23887 0 c i = 2 c -2+1 --> -1 c ( b^{331, 2}_2 ∧ b^{331, 2}_1 ∧ -b^{331, 2}_0 ∧ p_662) -> ( b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ b^{331, 3}_0) c in CNF: c -b^{331, 2}_2 ∨ -b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ -p_662 ∨ b^{331, 3}_2 c -b^{331, 2}_2 ∨ -b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ -p_662 ∨ -b^{331, 3}_1 c -b^{331, 2}_2 ∨ -b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ -p_662 ∨ b^{331, 3}_0 c in DIMACS: -23888 -23889 23890 -662 23891 0 -23888 -23889 23890 -662 -23892 0 -23888 -23889 23890 -662 23893 0 c -1+1 --> 0 c ( b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ b^{331, 2}_0 ∧ p_662) -> (-b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ -b^{331, 3}_0) c in CNF: c -b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ -p_662 ∨ -b^{331, 3}_2 c -b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ -p_662 ∨ -b^{331, 3}_1 c -b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ -p_662 ∨ -b^{331, 3}_0 c in DIMACS: -23888 23889 -23890 -662 -23891 0 -23888 23889 -23890 -662 -23892 0 -23888 23889 -23890 -662 -23893 0 c 0+1 --> 1 c (-b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ -b^{331, 2}_0 ∧ p_662) -> (-b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ b^{331, 3}_0) c in CNF: c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ -p_662 ∨ -b^{331, 3}_2 c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ -p_662 ∨ -b^{331, 3}_1 c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ -p_662 ∨ b^{331, 3}_0 c in DIMACS: 23888 23889 23890 -662 -23891 0 23888 23889 23890 -662 -23892 0 23888 23889 23890 -662 23893 0 c 1+1 --> 2 c (-b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ b^{331, 2}_0 ∧ p_662) -> (-b^{331, 3}_2 ∧ b^{331, 3}_1 ∧ -b^{331, 3}_0) c in CNF: c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ -p_662 ∨ -b^{331, 3}_2 c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ -p_662 ∨ b^{331, 3}_1 c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ -p_662 ∨ -b^{331, 3}_0 c in DIMACS: 23888 23889 -23890 -662 -23891 0 23888 23889 -23890 -662 23892 0 23888 23889 -23890 -662 -23893 0 c 2+1 --> break c (-b^{331, 2}_2 ∧ b^{331, 2}_1 ∧ -b^{331, 2}_0 ∧ p_662) -> break c in CNF: c b^{331, 2}_2 ∨ -b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ -p_662 ∨ break c in DIMACS: 23888 -23889 23890 -662 1162 0 c 2-1 --> 1 c (-b^{331, 2}_2 ∧ b^{331, 2}_1 ∧ -b^{331, 2}_0 ∧ -p_662) -> (-b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ b^{331, 3}_0) c in CNF: c b^{331, 2}_2 ∨ -b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ p_662 ∨ -b^{331, 3}_2 c b^{331, 2}_2 ∨ -b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ p_662 ∨ -b^{331, 3}_1 c b^{331, 2}_2 ∨ -b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ p_662 ∨ b^{331, 3}_0 c in DIMACS: 23888 -23889 23890 662 -23891 0 23888 -23889 23890 662 -23892 0 23888 -23889 23890 662 23893 0 c 1-1 --> 0 c (-b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ b^{331, 2}_0 ∧ -p_662) -> (-b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ -b^{331, 3}_0) c in CNF: c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ p_662 ∨ -b^{331, 3}_2 c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ p_662 ∨ -b^{331, 3}_1 c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ p_662 ∨ -b^{331, 3}_0 c in DIMACS: 23888 23889 -23890 662 -23891 0 23888 23889 -23890 662 -23892 0 23888 23889 -23890 662 -23893 0 c 0-1 --> -1 c (-b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ -b^{331, 2}_0 ∧ -p_662) -> ( b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ b^{331, 3}_0) c in CNF: c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ p_662 ∨ b^{331, 3}_2 c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ p_662 ∨ -b^{331, 3}_1 c b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ p_662 ∨ b^{331, 3}_0 c in DIMACS: 23888 23889 23890 662 23891 0 23888 23889 23890 662 -23892 0 23888 23889 23890 662 23893 0 c -1-1 --> -2 c ( b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ b^{331, 2}_0 ∧ -p_662) -> ( b^{331, 3}_2 ∧ b^{331, 3}_1 ∧ -b^{331, 3}_0) c in CNF: c -b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ p_662 ∨ b^{331, 3}_2 c -b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ p_662 ∨ b^{331, 3}_1 c -b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ p_662 ∨ -b^{331, 3}_0 c in DIMACS: -23888 23889 -23890 662 23891 0 -23888 23889 -23890 662 23892 0 -23888 23889 -23890 662 -23893 0 c -2-1 --> break c ( b^{331, 2}_2 ∧ b^{331, 2}_1 ∧ -b^{331, 2}_0 ∧ -p_662) -> break c in CNF: c -b^{331, 2}_2 ∨ -b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ p_662 ∨ break c in DIMACS: -23888 -23889 23890 662 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{331, 2}_2 ∧ -b^{331, 2}_1 ∧ -b^{331, 2}_0 ∧ true) c in CNF: c -b^{331, 2}_2 ∨ b^{331, 2}_1 ∨ b^{331, 2}_0 ∨ false c in DIMACS: -23888 23889 23890 0 c 3 does not represent an automaton state. c -(-b^{331, 2}_2 ∧ b^{331, 2}_1 ∧ b^{331, 2}_0 ∧ true) c in CNF: c b^{331, 2}_2 ∨ -b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ false c in DIMACS: 23888 -23889 -23890 0 c -3 does not represent an automaton state. c -( b^{331, 2}_2 ∧ b^{331, 2}_1 ∧ b^{331, 2}_0 ∧ true) c in CNF: c -b^{331, 2}_2 ∨ -b^{331, 2}_1 ∨ -b^{331, 2}_0 ∨ false c in DIMACS: -23888 -23889 -23890 0 c i = 3 c -2+1 --> -1 c ( b^{331, 3}_2 ∧ b^{331, 3}_1 ∧ -b^{331, 3}_0 ∧ p_993) -> ( b^{331, 4}_2 ∧ -b^{331, 4}_1 ∧ b^{331, 4}_0) c in CNF: c -b^{331, 3}_2 ∨ -b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ -p_993 ∨ b^{331, 4}_2 c -b^{331, 3}_2 ∨ -b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ -p_993 ∨ -b^{331, 4}_1 c -b^{331, 3}_2 ∨ -b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ -p_993 ∨ b^{331, 4}_0 c in DIMACS: -23891 -23892 23893 -993 23894 0 -23891 -23892 23893 -993 -23895 0 -23891 -23892 23893 -993 23896 0 c -1+1 --> 0 c ( b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ b^{331, 3}_0 ∧ p_993) -> (-b^{331, 4}_2 ∧ -b^{331, 4}_1 ∧ -b^{331, 4}_0) c in CNF: c -b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ -p_993 ∨ -b^{331, 4}_2 c -b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ -p_993 ∨ -b^{331, 4}_1 c -b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ -p_993 ∨ -b^{331, 4}_0 c in DIMACS: -23891 23892 -23893 -993 -23894 0 -23891 23892 -23893 -993 -23895 0 -23891 23892 -23893 -993 -23896 0 c 0+1 --> 1 c (-b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ -b^{331, 3}_0 ∧ p_993) -> (-b^{331, 4}_2 ∧ -b^{331, 4}_1 ∧ b^{331, 4}_0) c in CNF: c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ -p_993 ∨ -b^{331, 4}_2 c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ -p_993 ∨ -b^{331, 4}_1 c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ -p_993 ∨ b^{331, 4}_0 c in DIMACS: 23891 23892 23893 -993 -23894 0 23891 23892 23893 -993 -23895 0 23891 23892 23893 -993 23896 0 c 1+1 --> 2 c (-b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ b^{331, 3}_0 ∧ p_993) -> (-b^{331, 4}_2 ∧ b^{331, 4}_1 ∧ -b^{331, 4}_0) c in CNF: c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ -p_993 ∨ -b^{331, 4}_2 c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ -p_993 ∨ b^{331, 4}_1 c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ -p_993 ∨ -b^{331, 4}_0 c in DIMACS: 23891 23892 -23893 -993 -23894 0 23891 23892 -23893 -993 23895 0 23891 23892 -23893 -993 -23896 0 c 2+1 --> break c (-b^{331, 3}_2 ∧ b^{331, 3}_1 ∧ -b^{331, 3}_0 ∧ p_993) -> break c in CNF: c b^{331, 3}_2 ∨ -b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ -p_993 ∨ break c in DIMACS: 23891 -23892 23893 -993 1162 0 c 2-1 --> 1 c (-b^{331, 3}_2 ∧ b^{331, 3}_1 ∧ -b^{331, 3}_0 ∧ -p_993) -> (-b^{331, 4}_2 ∧ -b^{331, 4}_1 ∧ b^{331, 4}_0) c in CNF: c b^{331, 3}_2 ∨ -b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ p_993 ∨ -b^{331, 4}_2 c b^{331, 3}_2 ∨ -b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ p_993 ∨ -b^{331, 4}_1 c b^{331, 3}_2 ∨ -b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ p_993 ∨ b^{331, 4}_0 c in DIMACS: 23891 -23892 23893 993 -23894 0 23891 -23892 23893 993 -23895 0 23891 -23892 23893 993 23896 0 c 1-1 --> 0 c (-b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ b^{331, 3}_0 ∧ -p_993) -> (-b^{331, 4}_2 ∧ -b^{331, 4}_1 ∧ -b^{331, 4}_0) c in CNF: c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ p_993 ∨ -b^{331, 4}_2 c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ p_993 ∨ -b^{331, 4}_1 c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ p_993 ∨ -b^{331, 4}_0 c in DIMACS: 23891 23892 -23893 993 -23894 0 23891 23892 -23893 993 -23895 0 23891 23892 -23893 993 -23896 0 c 0-1 --> -1 c (-b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ -b^{331, 3}_0 ∧ -p_993) -> ( b^{331, 4}_2 ∧ -b^{331, 4}_1 ∧ b^{331, 4}_0) c in CNF: c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ p_993 ∨ b^{331, 4}_2 c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ p_993 ∨ -b^{331, 4}_1 c b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ p_993 ∨ b^{331, 4}_0 c in DIMACS: 23891 23892 23893 993 23894 0 23891 23892 23893 993 -23895 0 23891 23892 23893 993 23896 0 c -1-1 --> -2 c ( b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ b^{331, 3}_0 ∧ -p_993) -> ( b^{331, 4}_2 ∧ b^{331, 4}_1 ∧ -b^{331, 4}_0) c in CNF: c -b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ p_993 ∨ b^{331, 4}_2 c -b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ p_993 ∨ b^{331, 4}_1 c -b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ p_993 ∨ -b^{331, 4}_0 c in DIMACS: -23891 23892 -23893 993 23894 0 -23891 23892 -23893 993 23895 0 -23891 23892 -23893 993 -23896 0 c -2-1 --> break c ( b^{331, 3}_2 ∧ b^{331, 3}_1 ∧ -b^{331, 3}_0 ∧ -p_993) -> break c in CNF: c -b^{331, 3}_2 ∨ -b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ p_993 ∨ break c in DIMACS: -23891 -23892 23893 993 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{331, 3}_2 ∧ -b^{331, 3}_1 ∧ -b^{331, 3}_0 ∧ true) c in CNF: c -b^{331, 3}_2 ∨ b^{331, 3}_1 ∨ b^{331, 3}_0 ∨ false c in DIMACS: -23891 23892 23893 0 c 3 does not represent an automaton state. c -(-b^{331, 3}_2 ∧ b^{331, 3}_1 ∧ b^{331, 3}_0 ∧ true) c in CNF: c b^{331, 3}_2 ∨ -b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ false c in DIMACS: 23891 -23892 -23893 0 c -3 does not represent an automaton state. c -( b^{331, 3}_2 ∧ b^{331, 3}_1 ∧ b^{331, 3}_0 ∧ true) c in CNF: c -b^{331, 3}_2 ∨ -b^{331, 3}_1 ∨ -b^{331, 3}_0 ∨ false c in DIMACS: -23891 -23892 -23893 0 c INIT for k = 332 c -b^{332, 1}_2 c -b^{332, 1}_1 c -b^{332, 1}_0 c in DIMACS: -23897 0 -23898 0 -23899 0 c Transitions for k = 332 c i = 1 c -2+1 --> -1 c ( b^{332, 1}_2 ∧ b^{332, 1}_1 ∧ -b^{332, 1}_0 ∧ p_332) -> ( b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ b^{332, 2}_0) c in CNF: c -b^{332, 1}_2 ∨ -b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ -p_332 ∨ b^{332, 2}_2 c -b^{332, 1}_2 ∨ -b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ -p_332 ∨ -b^{332, 2}_1 c -b^{332, 1}_2 ∨ -b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ -p_332 ∨ b^{332, 2}_0 c in DIMACS: -23897 -23898 23899 -332 23900 0 -23897 -23898 23899 -332 -23901 0 -23897 -23898 23899 -332 23902 0 c -1+1 --> 0 c ( b^{332, 1}_2 ∧ -b^{332, 1}_1 ∧ b^{332, 1}_0 ∧ p_332) -> (-b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ -b^{332, 2}_0) c in CNF: c -b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ -p_332 ∨ -b^{332, 2}_2 c -b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ -p_332 ∨ -b^{332, 2}_1 c -b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ -p_332 ∨ -b^{332, 2}_0 c in DIMACS: -23897 23898 -23899 -332 -23900 0 -23897 23898 -23899 -332 -23901 0 -23897 23898 -23899 -332 -23902 0 c 0+1 --> 1 c (-b^{332, 1}_2 ∧ -b^{332, 1}_1 ∧ -b^{332, 1}_0 ∧ p_332) -> (-b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ b^{332, 2}_0) c in CNF: c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ -p_332 ∨ -b^{332, 2}_2 c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ -p_332 ∨ -b^{332, 2}_1 c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ -p_332 ∨ b^{332, 2}_0 c in DIMACS: 23897 23898 23899 -332 -23900 0 23897 23898 23899 -332 -23901 0 23897 23898 23899 -332 23902 0 c 1+1 --> 2 c (-b^{332, 1}_2 ∧ -b^{332, 1}_1 ∧ b^{332, 1}_0 ∧ p_332) -> (-b^{332, 2}_2 ∧ b^{332, 2}_1 ∧ -b^{332, 2}_0) c in CNF: c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ -p_332 ∨ -b^{332, 2}_2 c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ -p_332 ∨ b^{332, 2}_1 c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ -p_332 ∨ -b^{332, 2}_0 c in DIMACS: 23897 23898 -23899 -332 -23900 0 23897 23898 -23899 -332 23901 0 23897 23898 -23899 -332 -23902 0 c 2+1 --> break c (-b^{332, 1}_2 ∧ b^{332, 1}_1 ∧ -b^{332, 1}_0 ∧ p_332) -> break c in CNF: c b^{332, 1}_2 ∨ -b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ -p_332 ∨ break c in DIMACS: 23897 -23898 23899 -332 1162 0 c 2-1 --> 1 c (-b^{332, 1}_2 ∧ b^{332, 1}_1 ∧ -b^{332, 1}_0 ∧ -p_332) -> (-b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ b^{332, 2}_0) c in CNF: c b^{332, 1}_2 ∨ -b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ p_332 ∨ -b^{332, 2}_2 c b^{332, 1}_2 ∨ -b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ p_332 ∨ -b^{332, 2}_1 c b^{332, 1}_2 ∨ -b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ p_332 ∨ b^{332, 2}_0 c in DIMACS: 23897 -23898 23899 332 -23900 0 23897 -23898 23899 332 -23901 0 23897 -23898 23899 332 23902 0 c 1-1 --> 0 c (-b^{332, 1}_2 ∧ -b^{332, 1}_1 ∧ b^{332, 1}_0 ∧ -p_332) -> (-b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ -b^{332, 2}_0) c in CNF: c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ p_332 ∨ -b^{332, 2}_2 c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ p_332 ∨ -b^{332, 2}_1 c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ p_332 ∨ -b^{332, 2}_0 c in DIMACS: 23897 23898 -23899 332 -23900 0 23897 23898 -23899 332 -23901 0 23897 23898 -23899 332 -23902 0 c 0-1 --> -1 c (-b^{332, 1}_2 ∧ -b^{332, 1}_1 ∧ -b^{332, 1}_0 ∧ -p_332) -> ( b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ b^{332, 2}_0) c in CNF: c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ p_332 ∨ b^{332, 2}_2 c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ p_332 ∨ -b^{332, 2}_1 c b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ p_332 ∨ b^{332, 2}_0 c in DIMACS: 23897 23898 23899 332 23900 0 23897 23898 23899 332 -23901 0 23897 23898 23899 332 23902 0 c -1-1 --> -2 c ( b^{332, 1}_2 ∧ -b^{332, 1}_1 ∧ b^{332, 1}_0 ∧ -p_332) -> ( b^{332, 2}_2 ∧ b^{332, 2}_1 ∧ -b^{332, 2}_0) c in CNF: c -b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ p_332 ∨ b^{332, 2}_2 c -b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ p_332 ∨ b^{332, 2}_1 c -b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ p_332 ∨ -b^{332, 2}_0 c in DIMACS: -23897 23898 -23899 332 23900 0 -23897 23898 -23899 332 23901 0 -23897 23898 -23899 332 -23902 0 c -2-1 --> break c ( b^{332, 1}_2 ∧ b^{332, 1}_1 ∧ -b^{332, 1}_0 ∧ -p_332) -> break c in CNF: c -b^{332, 1}_2 ∨ -b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ p_332 ∨ break c in DIMACS: -23897 -23898 23899 332 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{332, 1}_2 ∧ -b^{332, 1}_1 ∧ -b^{332, 1}_0 ∧ true) c in CNF: c -b^{332, 1}_2 ∨ b^{332, 1}_1 ∨ b^{332, 1}_0 ∨ false c in DIMACS: -23897 23898 23899 0 c 3 does not represent an automaton state. c -(-b^{332, 1}_2 ∧ b^{332, 1}_1 ∧ b^{332, 1}_0 ∧ true) c in CNF: c b^{332, 1}_2 ∨ -b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ false c in DIMACS: 23897 -23898 -23899 0 c -3 does not represent an automaton state. c -( b^{332, 1}_2 ∧ b^{332, 1}_1 ∧ b^{332, 1}_0 ∧ true) c in CNF: c -b^{332, 1}_2 ∨ -b^{332, 1}_1 ∨ -b^{332, 1}_0 ∨ false c in DIMACS: -23897 -23898 -23899 0 c i = 2 c -2+1 --> -1 c ( b^{332, 2}_2 ∧ b^{332, 2}_1 ∧ -b^{332, 2}_0 ∧ p_664) -> ( b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ b^{332, 3}_0) c in CNF: c -b^{332, 2}_2 ∨ -b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ -p_664 ∨ b^{332, 3}_2 c -b^{332, 2}_2 ∨ -b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ -p_664 ∨ -b^{332, 3}_1 c -b^{332, 2}_2 ∨ -b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ -p_664 ∨ b^{332, 3}_0 c in DIMACS: -23900 -23901 23902 -664 23903 0 -23900 -23901 23902 -664 -23904 0 -23900 -23901 23902 -664 23905 0 c -1+1 --> 0 c ( b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ b^{332, 2}_0 ∧ p_664) -> (-b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ -b^{332, 3}_0) c in CNF: c -b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ -p_664 ∨ -b^{332, 3}_2 c -b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ -p_664 ∨ -b^{332, 3}_1 c -b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ -p_664 ∨ -b^{332, 3}_0 c in DIMACS: -23900 23901 -23902 -664 -23903 0 -23900 23901 -23902 -664 -23904 0 -23900 23901 -23902 -664 -23905 0 c 0+1 --> 1 c (-b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ -b^{332, 2}_0 ∧ p_664) -> (-b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ b^{332, 3}_0) c in CNF: c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ -p_664 ∨ -b^{332, 3}_2 c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ -p_664 ∨ -b^{332, 3}_1 c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ -p_664 ∨ b^{332, 3}_0 c in DIMACS: 23900 23901 23902 -664 -23903 0 23900 23901 23902 -664 -23904 0 23900 23901 23902 -664 23905 0 c 1+1 --> 2 c (-b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ b^{332, 2}_0 ∧ p_664) -> (-b^{332, 3}_2 ∧ b^{332, 3}_1 ∧ -b^{332, 3}_0) c in CNF: c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ -p_664 ∨ -b^{332, 3}_2 c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ -p_664 ∨ b^{332, 3}_1 c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ -p_664 ∨ -b^{332, 3}_0 c in DIMACS: 23900 23901 -23902 -664 -23903 0 23900 23901 -23902 -664 23904 0 23900 23901 -23902 -664 -23905 0 c 2+1 --> break c (-b^{332, 2}_2 ∧ b^{332, 2}_1 ∧ -b^{332, 2}_0 ∧ p_664) -> break c in CNF: c b^{332, 2}_2 ∨ -b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ -p_664 ∨ break c in DIMACS: 23900 -23901 23902 -664 1162 0 c 2-1 --> 1 c (-b^{332, 2}_2 ∧ b^{332, 2}_1 ∧ -b^{332, 2}_0 ∧ -p_664) -> (-b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ b^{332, 3}_0) c in CNF: c b^{332, 2}_2 ∨ -b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ p_664 ∨ -b^{332, 3}_2 c b^{332, 2}_2 ∨ -b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ p_664 ∨ -b^{332, 3}_1 c b^{332, 2}_2 ∨ -b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ p_664 ∨ b^{332, 3}_0 c in DIMACS: 23900 -23901 23902 664 -23903 0 23900 -23901 23902 664 -23904 0 23900 -23901 23902 664 23905 0 c 1-1 --> 0 c (-b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ b^{332, 2}_0 ∧ -p_664) -> (-b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ -b^{332, 3}_0) c in CNF: c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ p_664 ∨ -b^{332, 3}_2 c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ p_664 ∨ -b^{332, 3}_1 c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ p_664 ∨ -b^{332, 3}_0 c in DIMACS: 23900 23901 -23902 664 -23903 0 23900 23901 -23902 664 -23904 0 23900 23901 -23902 664 -23905 0 c 0-1 --> -1 c (-b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ -b^{332, 2}_0 ∧ -p_664) -> ( b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ b^{332, 3}_0) c in CNF: c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ p_664 ∨ b^{332, 3}_2 c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ p_664 ∨ -b^{332, 3}_1 c b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ p_664 ∨ b^{332, 3}_0 c in DIMACS: 23900 23901 23902 664 23903 0 23900 23901 23902 664 -23904 0 23900 23901 23902 664 23905 0 c -1-1 --> -2 c ( b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ b^{332, 2}_0 ∧ -p_664) -> ( b^{332, 3}_2 ∧ b^{332, 3}_1 ∧ -b^{332, 3}_0) c in CNF: c -b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ p_664 ∨ b^{332, 3}_2 c -b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ p_664 ∨ b^{332, 3}_1 c -b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ p_664 ∨ -b^{332, 3}_0 c in DIMACS: -23900 23901 -23902 664 23903 0 -23900 23901 -23902 664 23904 0 -23900 23901 -23902 664 -23905 0 c -2-1 --> break c ( b^{332, 2}_2 ∧ b^{332, 2}_1 ∧ -b^{332, 2}_0 ∧ -p_664) -> break c in CNF: c -b^{332, 2}_2 ∨ -b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ p_664 ∨ break c in DIMACS: -23900 -23901 23902 664 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{332, 2}_2 ∧ -b^{332, 2}_1 ∧ -b^{332, 2}_0 ∧ true) c in CNF: c -b^{332, 2}_2 ∨ b^{332, 2}_1 ∨ b^{332, 2}_0 ∨ false c in DIMACS: -23900 23901 23902 0 c 3 does not represent an automaton state. c -(-b^{332, 2}_2 ∧ b^{332, 2}_1 ∧ b^{332, 2}_0 ∧ true) c in CNF: c b^{332, 2}_2 ∨ -b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ false c in DIMACS: 23900 -23901 -23902 0 c -3 does not represent an automaton state. c -( b^{332, 2}_2 ∧ b^{332, 2}_1 ∧ b^{332, 2}_0 ∧ true) c in CNF: c -b^{332, 2}_2 ∨ -b^{332, 2}_1 ∨ -b^{332, 2}_0 ∨ false c in DIMACS: -23900 -23901 -23902 0 c i = 3 c -2+1 --> -1 c ( b^{332, 3}_2 ∧ b^{332, 3}_1 ∧ -b^{332, 3}_0 ∧ p_996) -> ( b^{332, 4}_2 ∧ -b^{332, 4}_1 ∧ b^{332, 4}_0) c in CNF: c -b^{332, 3}_2 ∨ -b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ -p_996 ∨ b^{332, 4}_2 c -b^{332, 3}_2 ∨ -b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ -p_996 ∨ -b^{332, 4}_1 c -b^{332, 3}_2 ∨ -b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ -p_996 ∨ b^{332, 4}_0 c in DIMACS: -23903 -23904 23905 -996 23906 0 -23903 -23904 23905 -996 -23907 0 -23903 -23904 23905 -996 23908 0 c -1+1 --> 0 c ( b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ b^{332, 3}_0 ∧ p_996) -> (-b^{332, 4}_2 ∧ -b^{332, 4}_1 ∧ -b^{332, 4}_0) c in CNF: c -b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ -p_996 ∨ -b^{332, 4}_2 c -b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ -p_996 ∨ -b^{332, 4}_1 c -b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ -p_996 ∨ -b^{332, 4}_0 c in DIMACS: -23903 23904 -23905 -996 -23906 0 -23903 23904 -23905 -996 -23907 0 -23903 23904 -23905 -996 -23908 0 c 0+1 --> 1 c (-b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ -b^{332, 3}_0 ∧ p_996) -> (-b^{332, 4}_2 ∧ -b^{332, 4}_1 ∧ b^{332, 4}_0) c in CNF: c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ -p_996 ∨ -b^{332, 4}_2 c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ -p_996 ∨ -b^{332, 4}_1 c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ -p_996 ∨ b^{332, 4}_0 c in DIMACS: 23903 23904 23905 -996 -23906 0 23903 23904 23905 -996 -23907 0 23903 23904 23905 -996 23908 0 c 1+1 --> 2 c (-b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ b^{332, 3}_0 ∧ p_996) -> (-b^{332, 4}_2 ∧ b^{332, 4}_1 ∧ -b^{332, 4}_0) c in CNF: c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ -p_996 ∨ -b^{332, 4}_2 c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ -p_996 ∨ b^{332, 4}_1 c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ -p_996 ∨ -b^{332, 4}_0 c in DIMACS: 23903 23904 -23905 -996 -23906 0 23903 23904 -23905 -996 23907 0 23903 23904 -23905 -996 -23908 0 c 2+1 --> break c (-b^{332, 3}_2 ∧ b^{332, 3}_1 ∧ -b^{332, 3}_0 ∧ p_996) -> break c in CNF: c b^{332, 3}_2 ∨ -b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ -p_996 ∨ break c in DIMACS: 23903 -23904 23905 -996 1162 0 c 2-1 --> 1 c (-b^{332, 3}_2 ∧ b^{332, 3}_1 ∧ -b^{332, 3}_0 ∧ -p_996) -> (-b^{332, 4}_2 ∧ -b^{332, 4}_1 ∧ b^{332, 4}_0) c in CNF: c b^{332, 3}_2 ∨ -b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ p_996 ∨ -b^{332, 4}_2 c b^{332, 3}_2 ∨ -b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ p_996 ∨ -b^{332, 4}_1 c b^{332, 3}_2 ∨ -b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ p_996 ∨ b^{332, 4}_0 c in DIMACS: 23903 -23904 23905 996 -23906 0 23903 -23904 23905 996 -23907 0 23903 -23904 23905 996 23908 0 c 1-1 --> 0 c (-b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ b^{332, 3}_0 ∧ -p_996) -> (-b^{332, 4}_2 ∧ -b^{332, 4}_1 ∧ -b^{332, 4}_0) c in CNF: c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ p_996 ∨ -b^{332, 4}_2 c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ p_996 ∨ -b^{332, 4}_1 c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ p_996 ∨ -b^{332, 4}_0 c in DIMACS: 23903 23904 -23905 996 -23906 0 23903 23904 -23905 996 -23907 0 23903 23904 -23905 996 -23908 0 c 0-1 --> -1 c (-b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ -b^{332, 3}_0 ∧ -p_996) -> ( b^{332, 4}_2 ∧ -b^{332, 4}_1 ∧ b^{332, 4}_0) c in CNF: c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ p_996 ∨ b^{332, 4}_2 c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ p_996 ∨ -b^{332, 4}_1 c b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ p_996 ∨ b^{332, 4}_0 c in DIMACS: 23903 23904 23905 996 23906 0 23903 23904 23905 996 -23907 0 23903 23904 23905 996 23908 0 c -1-1 --> -2 c ( b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ b^{332, 3}_0 ∧ -p_996) -> ( b^{332, 4}_2 ∧ b^{332, 4}_1 ∧ -b^{332, 4}_0) c in CNF: c -b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ p_996 ∨ b^{332, 4}_2 c -b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ p_996 ∨ b^{332, 4}_1 c -b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ p_996 ∨ -b^{332, 4}_0 c in DIMACS: -23903 23904 -23905 996 23906 0 -23903 23904 -23905 996 23907 0 -23903 23904 -23905 996 -23908 0 c -2-1 --> break c ( b^{332, 3}_2 ∧ b^{332, 3}_1 ∧ -b^{332, 3}_0 ∧ -p_996) -> break c in CNF: c -b^{332, 3}_2 ∨ -b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ p_996 ∨ break c in DIMACS: -23903 -23904 23905 996 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{332, 3}_2 ∧ -b^{332, 3}_1 ∧ -b^{332, 3}_0 ∧ true) c in CNF: c -b^{332, 3}_2 ∨ b^{332, 3}_1 ∨ b^{332, 3}_0 ∨ false c in DIMACS: -23903 23904 23905 0 c 3 does not represent an automaton state. c -(-b^{332, 3}_2 ∧ b^{332, 3}_1 ∧ b^{332, 3}_0 ∧ true) c in CNF: c b^{332, 3}_2 ∨ -b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ false c in DIMACS: 23903 -23904 -23905 0 c -3 does not represent an automaton state. c -( b^{332, 3}_2 ∧ b^{332, 3}_1 ∧ b^{332, 3}_0 ∧ true) c in CNF: c -b^{332, 3}_2 ∨ -b^{332, 3}_1 ∨ -b^{332, 3}_0 ∨ false c in DIMACS: -23903 -23904 -23905 0 c INIT for k = 333 c -b^{333, 1}_2 c -b^{333, 1}_1 c -b^{333, 1}_0 c in DIMACS: -23909 0 -23910 0 -23911 0 c Transitions for k = 333 c i = 1 c -2+1 --> -1 c ( b^{333, 1}_2 ∧ b^{333, 1}_1 ∧ -b^{333, 1}_0 ∧ p_333) -> ( b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ b^{333, 2}_0) c in CNF: c -b^{333, 1}_2 ∨ -b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ -p_333 ∨ b^{333, 2}_2 c -b^{333, 1}_2 ∨ -b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ -p_333 ∨ -b^{333, 2}_1 c -b^{333, 1}_2 ∨ -b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ -p_333 ∨ b^{333, 2}_0 c in DIMACS: -23909 -23910 23911 -333 23912 0 -23909 -23910 23911 -333 -23913 0 -23909 -23910 23911 -333 23914 0 c -1+1 --> 0 c ( b^{333, 1}_2 ∧ -b^{333, 1}_1 ∧ b^{333, 1}_0 ∧ p_333) -> (-b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ -b^{333, 2}_0) c in CNF: c -b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ -p_333 ∨ -b^{333, 2}_2 c -b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ -p_333 ∨ -b^{333, 2}_1 c -b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ -p_333 ∨ -b^{333, 2}_0 c in DIMACS: -23909 23910 -23911 -333 -23912 0 -23909 23910 -23911 -333 -23913 0 -23909 23910 -23911 -333 -23914 0 c 0+1 --> 1 c (-b^{333, 1}_2 ∧ -b^{333, 1}_1 ∧ -b^{333, 1}_0 ∧ p_333) -> (-b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ b^{333, 2}_0) c in CNF: c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ -p_333 ∨ -b^{333, 2}_2 c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ -p_333 ∨ -b^{333, 2}_1 c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ -p_333 ∨ b^{333, 2}_0 c in DIMACS: 23909 23910 23911 -333 -23912 0 23909 23910 23911 -333 -23913 0 23909 23910 23911 -333 23914 0 c 1+1 --> 2 c (-b^{333, 1}_2 ∧ -b^{333, 1}_1 ∧ b^{333, 1}_0 ∧ p_333) -> (-b^{333, 2}_2 ∧ b^{333, 2}_1 ∧ -b^{333, 2}_0) c in CNF: c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ -p_333 ∨ -b^{333, 2}_2 c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ -p_333 ∨ b^{333, 2}_1 c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ -p_333 ∨ -b^{333, 2}_0 c in DIMACS: 23909 23910 -23911 -333 -23912 0 23909 23910 -23911 -333 23913 0 23909 23910 -23911 -333 -23914 0 c 2+1 --> break c (-b^{333, 1}_2 ∧ b^{333, 1}_1 ∧ -b^{333, 1}_0 ∧ p_333) -> break c in CNF: c b^{333, 1}_2 ∨ -b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ -p_333 ∨ break c in DIMACS: 23909 -23910 23911 -333 1162 0 c 2-1 --> 1 c (-b^{333, 1}_2 ∧ b^{333, 1}_1 ∧ -b^{333, 1}_0 ∧ -p_333) -> (-b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ b^{333, 2}_0) c in CNF: c b^{333, 1}_2 ∨ -b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ p_333 ∨ -b^{333, 2}_2 c b^{333, 1}_2 ∨ -b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ p_333 ∨ -b^{333, 2}_1 c b^{333, 1}_2 ∨ -b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ p_333 ∨ b^{333, 2}_0 c in DIMACS: 23909 -23910 23911 333 -23912 0 23909 -23910 23911 333 -23913 0 23909 -23910 23911 333 23914 0 c 1-1 --> 0 c (-b^{333, 1}_2 ∧ -b^{333, 1}_1 ∧ b^{333, 1}_0 ∧ -p_333) -> (-b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ -b^{333, 2}_0) c in CNF: c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ p_333 ∨ -b^{333, 2}_2 c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ p_333 ∨ -b^{333, 2}_1 c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ p_333 ∨ -b^{333, 2}_0 c in DIMACS: 23909 23910 -23911 333 -23912 0 23909 23910 -23911 333 -23913 0 23909 23910 -23911 333 -23914 0 c 0-1 --> -1 c (-b^{333, 1}_2 ∧ -b^{333, 1}_1 ∧ -b^{333, 1}_0 ∧ -p_333) -> ( b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ b^{333, 2}_0) c in CNF: c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ p_333 ∨ b^{333, 2}_2 c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ p_333 ∨ -b^{333, 2}_1 c b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ p_333 ∨ b^{333, 2}_0 c in DIMACS: 23909 23910 23911 333 23912 0 23909 23910 23911 333 -23913 0 23909 23910 23911 333 23914 0 c -1-1 --> -2 c ( b^{333, 1}_2 ∧ -b^{333, 1}_1 ∧ b^{333, 1}_0 ∧ -p_333) -> ( b^{333, 2}_2 ∧ b^{333, 2}_1 ∧ -b^{333, 2}_0) c in CNF: c -b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ p_333 ∨ b^{333, 2}_2 c -b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ p_333 ∨ b^{333, 2}_1 c -b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ p_333 ∨ -b^{333, 2}_0 c in DIMACS: -23909 23910 -23911 333 23912 0 -23909 23910 -23911 333 23913 0 -23909 23910 -23911 333 -23914 0 c -2-1 --> break c ( b^{333, 1}_2 ∧ b^{333, 1}_1 ∧ -b^{333, 1}_0 ∧ -p_333) -> break c in CNF: c -b^{333, 1}_2 ∨ -b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ p_333 ∨ break c in DIMACS: -23909 -23910 23911 333 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{333, 1}_2 ∧ -b^{333, 1}_1 ∧ -b^{333, 1}_0 ∧ true) c in CNF: c -b^{333, 1}_2 ∨ b^{333, 1}_1 ∨ b^{333, 1}_0 ∨ false c in DIMACS: -23909 23910 23911 0 c 3 does not represent an automaton state. c -(-b^{333, 1}_2 ∧ b^{333, 1}_1 ∧ b^{333, 1}_0 ∧ true) c in CNF: c b^{333, 1}_2 ∨ -b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ false c in DIMACS: 23909 -23910 -23911 0 c -3 does not represent an automaton state. c -( b^{333, 1}_2 ∧ b^{333, 1}_1 ∧ b^{333, 1}_0 ∧ true) c in CNF: c -b^{333, 1}_2 ∨ -b^{333, 1}_1 ∨ -b^{333, 1}_0 ∨ false c in DIMACS: -23909 -23910 -23911 0 c i = 2 c -2+1 --> -1 c ( b^{333, 2}_2 ∧ b^{333, 2}_1 ∧ -b^{333, 2}_0 ∧ p_666) -> ( b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ b^{333, 3}_0) c in CNF: c -b^{333, 2}_2 ∨ -b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ -p_666 ∨ b^{333, 3}_2 c -b^{333, 2}_2 ∨ -b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ -p_666 ∨ -b^{333, 3}_1 c -b^{333, 2}_2 ∨ -b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ -p_666 ∨ b^{333, 3}_0 c in DIMACS: -23912 -23913 23914 -666 23915 0 -23912 -23913 23914 -666 -23916 0 -23912 -23913 23914 -666 23917 0 c -1+1 --> 0 c ( b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ b^{333, 2}_0 ∧ p_666) -> (-b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ -b^{333, 3}_0) c in CNF: c -b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ -p_666 ∨ -b^{333, 3}_2 c -b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ -p_666 ∨ -b^{333, 3}_1 c -b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ -p_666 ∨ -b^{333, 3}_0 c in DIMACS: -23912 23913 -23914 -666 -23915 0 -23912 23913 -23914 -666 -23916 0 -23912 23913 -23914 -666 -23917 0 c 0+1 --> 1 c (-b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ -b^{333, 2}_0 ∧ p_666) -> (-b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ b^{333, 3}_0) c in CNF: c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ -p_666 ∨ -b^{333, 3}_2 c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ -p_666 ∨ -b^{333, 3}_1 c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ -p_666 ∨ b^{333, 3}_0 c in DIMACS: 23912 23913 23914 -666 -23915 0 23912 23913 23914 -666 -23916 0 23912 23913 23914 -666 23917 0 c 1+1 --> 2 c (-b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ b^{333, 2}_0 ∧ p_666) -> (-b^{333, 3}_2 ∧ b^{333, 3}_1 ∧ -b^{333, 3}_0) c in CNF: c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ -p_666 ∨ -b^{333, 3}_2 c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ -p_666 ∨ b^{333, 3}_1 c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ -p_666 ∨ -b^{333, 3}_0 c in DIMACS: 23912 23913 -23914 -666 -23915 0 23912 23913 -23914 -666 23916 0 23912 23913 -23914 -666 -23917 0 c 2+1 --> break c (-b^{333, 2}_2 ∧ b^{333, 2}_1 ∧ -b^{333, 2}_0 ∧ p_666) -> break c in CNF: c b^{333, 2}_2 ∨ -b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ -p_666 ∨ break c in DIMACS: 23912 -23913 23914 -666 1162 0 c 2-1 --> 1 c (-b^{333, 2}_2 ∧ b^{333, 2}_1 ∧ -b^{333, 2}_0 ∧ -p_666) -> (-b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ b^{333, 3}_0) c in CNF: c b^{333, 2}_2 ∨ -b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ p_666 ∨ -b^{333, 3}_2 c b^{333, 2}_2 ∨ -b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ p_666 ∨ -b^{333, 3}_1 c b^{333, 2}_2 ∨ -b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ p_666 ∨ b^{333, 3}_0 c in DIMACS: 23912 -23913 23914 666 -23915 0 23912 -23913 23914 666 -23916 0 23912 -23913 23914 666 23917 0 c 1-1 --> 0 c (-b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ b^{333, 2}_0 ∧ -p_666) -> (-b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ -b^{333, 3}_0) c in CNF: c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ p_666 ∨ -b^{333, 3}_2 c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ p_666 ∨ -b^{333, 3}_1 c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ p_666 ∨ -b^{333, 3}_0 c in DIMACS: 23912 23913 -23914 666 -23915 0 23912 23913 -23914 666 -23916 0 23912 23913 -23914 666 -23917 0 c 0-1 --> -1 c (-b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ -b^{333, 2}_0 ∧ -p_666) -> ( b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ b^{333, 3}_0) c in CNF: c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ p_666 ∨ b^{333, 3}_2 c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ p_666 ∨ -b^{333, 3}_1 c b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ p_666 ∨ b^{333, 3}_0 c in DIMACS: 23912 23913 23914 666 23915 0 23912 23913 23914 666 -23916 0 23912 23913 23914 666 23917 0 c -1-1 --> -2 c ( b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ b^{333, 2}_0 ∧ -p_666) -> ( b^{333, 3}_2 ∧ b^{333, 3}_1 ∧ -b^{333, 3}_0) c in CNF: c -b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ p_666 ∨ b^{333, 3}_2 c -b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ p_666 ∨ b^{333, 3}_1 c -b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ p_666 ∨ -b^{333, 3}_0 c in DIMACS: -23912 23913 -23914 666 23915 0 -23912 23913 -23914 666 23916 0 -23912 23913 -23914 666 -23917 0 c -2-1 --> break c ( b^{333, 2}_2 ∧ b^{333, 2}_1 ∧ -b^{333, 2}_0 ∧ -p_666) -> break c in CNF: c -b^{333, 2}_2 ∨ -b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ p_666 ∨ break c in DIMACS: -23912 -23913 23914 666 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{333, 2}_2 ∧ -b^{333, 2}_1 ∧ -b^{333, 2}_0 ∧ true) c in CNF: c -b^{333, 2}_2 ∨ b^{333, 2}_1 ∨ b^{333, 2}_0 ∨ false c in DIMACS: -23912 23913 23914 0 c 3 does not represent an automaton state. c -(-b^{333, 2}_2 ∧ b^{333, 2}_1 ∧ b^{333, 2}_0 ∧ true) c in CNF: c b^{333, 2}_2 ∨ -b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ false c in DIMACS: 23912 -23913 -23914 0 c -3 does not represent an automaton state. c -( b^{333, 2}_2 ∧ b^{333, 2}_1 ∧ b^{333, 2}_0 ∧ true) c in CNF: c -b^{333, 2}_2 ∨ -b^{333, 2}_1 ∨ -b^{333, 2}_0 ∨ false c in DIMACS: -23912 -23913 -23914 0 c i = 3 c -2+1 --> -1 c ( b^{333, 3}_2 ∧ b^{333, 3}_1 ∧ -b^{333, 3}_0 ∧ p_999) -> ( b^{333, 4}_2 ∧ -b^{333, 4}_1 ∧ b^{333, 4}_0) c in CNF: c -b^{333, 3}_2 ∨ -b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ -p_999 ∨ b^{333, 4}_2 c -b^{333, 3}_2 ∨ -b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ -p_999 ∨ -b^{333, 4}_1 c -b^{333, 3}_2 ∨ -b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ -p_999 ∨ b^{333, 4}_0 c in DIMACS: -23915 -23916 23917 -999 23918 0 -23915 -23916 23917 -999 -23919 0 -23915 -23916 23917 -999 23920 0 c -1+1 --> 0 c ( b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ b^{333, 3}_0 ∧ p_999) -> (-b^{333, 4}_2 ∧ -b^{333, 4}_1 ∧ -b^{333, 4}_0) c in CNF: c -b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ -p_999 ∨ -b^{333, 4}_2 c -b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ -p_999 ∨ -b^{333, 4}_1 c -b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ -p_999 ∨ -b^{333, 4}_0 c in DIMACS: -23915 23916 -23917 -999 -23918 0 -23915 23916 -23917 -999 -23919 0 -23915 23916 -23917 -999 -23920 0 c 0+1 --> 1 c (-b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ -b^{333, 3}_0 ∧ p_999) -> (-b^{333, 4}_2 ∧ -b^{333, 4}_1 ∧ b^{333, 4}_0) c in CNF: c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ -p_999 ∨ -b^{333, 4}_2 c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ -p_999 ∨ -b^{333, 4}_1 c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ -p_999 ∨ b^{333, 4}_0 c in DIMACS: 23915 23916 23917 -999 -23918 0 23915 23916 23917 -999 -23919 0 23915 23916 23917 -999 23920 0 c 1+1 --> 2 c (-b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ b^{333, 3}_0 ∧ p_999) -> (-b^{333, 4}_2 ∧ b^{333, 4}_1 ∧ -b^{333, 4}_0) c in CNF: c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ -p_999 ∨ -b^{333, 4}_2 c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ -p_999 ∨ b^{333, 4}_1 c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ -p_999 ∨ -b^{333, 4}_0 c in DIMACS: 23915 23916 -23917 -999 -23918 0 23915 23916 -23917 -999 23919 0 23915 23916 -23917 -999 -23920 0 c 2+1 --> break c (-b^{333, 3}_2 ∧ b^{333, 3}_1 ∧ -b^{333, 3}_0 ∧ p_999) -> break c in CNF: c b^{333, 3}_2 ∨ -b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ -p_999 ∨ break c in DIMACS: 23915 -23916 23917 -999 1162 0 c 2-1 --> 1 c (-b^{333, 3}_2 ∧ b^{333, 3}_1 ∧ -b^{333, 3}_0 ∧ -p_999) -> (-b^{333, 4}_2 ∧ -b^{333, 4}_1 ∧ b^{333, 4}_0) c in CNF: c b^{333, 3}_2 ∨ -b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ p_999 ∨ -b^{333, 4}_2 c b^{333, 3}_2 ∨ -b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ p_999 ∨ -b^{333, 4}_1 c b^{333, 3}_2 ∨ -b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ p_999 ∨ b^{333, 4}_0 c in DIMACS: 23915 -23916 23917 999 -23918 0 23915 -23916 23917 999 -23919 0 23915 -23916 23917 999 23920 0 c 1-1 --> 0 c (-b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ b^{333, 3}_0 ∧ -p_999) -> (-b^{333, 4}_2 ∧ -b^{333, 4}_1 ∧ -b^{333, 4}_0) c in CNF: c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ p_999 ∨ -b^{333, 4}_2 c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ p_999 ∨ -b^{333, 4}_1 c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ p_999 ∨ -b^{333, 4}_0 c in DIMACS: 23915 23916 -23917 999 -23918 0 23915 23916 -23917 999 -23919 0 23915 23916 -23917 999 -23920 0 c 0-1 --> -1 c (-b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ -b^{333, 3}_0 ∧ -p_999) -> ( b^{333, 4}_2 ∧ -b^{333, 4}_1 ∧ b^{333, 4}_0) c in CNF: c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ p_999 ∨ b^{333, 4}_2 c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ p_999 ∨ -b^{333, 4}_1 c b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ p_999 ∨ b^{333, 4}_0 c in DIMACS: 23915 23916 23917 999 23918 0 23915 23916 23917 999 -23919 0 23915 23916 23917 999 23920 0 c -1-1 --> -2 c ( b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ b^{333, 3}_0 ∧ -p_999) -> ( b^{333, 4}_2 ∧ b^{333, 4}_1 ∧ -b^{333, 4}_0) c in CNF: c -b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ p_999 ∨ b^{333, 4}_2 c -b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ p_999 ∨ b^{333, 4}_1 c -b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ p_999 ∨ -b^{333, 4}_0 c in DIMACS: -23915 23916 -23917 999 23918 0 -23915 23916 -23917 999 23919 0 -23915 23916 -23917 999 -23920 0 c -2-1 --> break c ( b^{333, 3}_2 ∧ b^{333, 3}_1 ∧ -b^{333, 3}_0 ∧ -p_999) -> break c in CNF: c -b^{333, 3}_2 ∨ -b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ p_999 ∨ break c in DIMACS: -23915 -23916 23917 999 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{333, 3}_2 ∧ -b^{333, 3}_1 ∧ -b^{333, 3}_0 ∧ true) c in CNF: c -b^{333, 3}_2 ∨ b^{333, 3}_1 ∨ b^{333, 3}_0 ∨ false c in DIMACS: -23915 23916 23917 0 c 3 does not represent an automaton state. c -(-b^{333, 3}_2 ∧ b^{333, 3}_1 ∧ b^{333, 3}_0 ∧ true) c in CNF: c b^{333, 3}_2 ∨ -b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ false c in DIMACS: 23915 -23916 -23917 0 c -3 does not represent an automaton state. c -( b^{333, 3}_2 ∧ b^{333, 3}_1 ∧ b^{333, 3}_0 ∧ true) c in CNF: c -b^{333, 3}_2 ∨ -b^{333, 3}_1 ∨ -b^{333, 3}_0 ∨ false c in DIMACS: -23915 -23916 -23917 0 c INIT for k = 334 c -b^{334, 1}_2 c -b^{334, 1}_1 c -b^{334, 1}_0 c in DIMACS: -23921 0 -23922 0 -23923 0 c Transitions for k = 334 c i = 1 c -2+1 --> -1 c ( b^{334, 1}_2 ∧ b^{334, 1}_1 ∧ -b^{334, 1}_0 ∧ p_334) -> ( b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ b^{334, 2}_0) c in CNF: c -b^{334, 1}_2 ∨ -b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ -p_334 ∨ b^{334, 2}_2 c -b^{334, 1}_2 ∨ -b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ -p_334 ∨ -b^{334, 2}_1 c -b^{334, 1}_2 ∨ -b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ -p_334 ∨ b^{334, 2}_0 c in DIMACS: -23921 -23922 23923 -334 23924 0 -23921 -23922 23923 -334 -23925 0 -23921 -23922 23923 -334 23926 0 c -1+1 --> 0 c ( b^{334, 1}_2 ∧ -b^{334, 1}_1 ∧ b^{334, 1}_0 ∧ p_334) -> (-b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ -b^{334, 2}_0) c in CNF: c -b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ -p_334 ∨ -b^{334, 2}_2 c -b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ -p_334 ∨ -b^{334, 2}_1 c -b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ -p_334 ∨ -b^{334, 2}_0 c in DIMACS: -23921 23922 -23923 -334 -23924 0 -23921 23922 -23923 -334 -23925 0 -23921 23922 -23923 -334 -23926 0 c 0+1 --> 1 c (-b^{334, 1}_2 ∧ -b^{334, 1}_1 ∧ -b^{334, 1}_0 ∧ p_334) -> (-b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ b^{334, 2}_0) c in CNF: c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ -p_334 ∨ -b^{334, 2}_2 c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ -p_334 ∨ -b^{334, 2}_1 c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ -p_334 ∨ b^{334, 2}_0 c in DIMACS: 23921 23922 23923 -334 -23924 0 23921 23922 23923 -334 -23925 0 23921 23922 23923 -334 23926 0 c 1+1 --> 2 c (-b^{334, 1}_2 ∧ -b^{334, 1}_1 ∧ b^{334, 1}_0 ∧ p_334) -> (-b^{334, 2}_2 ∧ b^{334, 2}_1 ∧ -b^{334, 2}_0) c in CNF: c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ -p_334 ∨ -b^{334, 2}_2 c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ -p_334 ∨ b^{334, 2}_1 c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ -p_334 ∨ -b^{334, 2}_0 c in DIMACS: 23921 23922 -23923 -334 -23924 0 23921 23922 -23923 -334 23925 0 23921 23922 -23923 -334 -23926 0 c 2+1 --> break c (-b^{334, 1}_2 ∧ b^{334, 1}_1 ∧ -b^{334, 1}_0 ∧ p_334) -> break c in CNF: c b^{334, 1}_2 ∨ -b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ -p_334 ∨ break c in DIMACS: 23921 -23922 23923 -334 1162 0 c 2-1 --> 1 c (-b^{334, 1}_2 ∧ b^{334, 1}_1 ∧ -b^{334, 1}_0 ∧ -p_334) -> (-b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ b^{334, 2}_0) c in CNF: c b^{334, 1}_2 ∨ -b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ p_334 ∨ -b^{334, 2}_2 c b^{334, 1}_2 ∨ -b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ p_334 ∨ -b^{334, 2}_1 c b^{334, 1}_2 ∨ -b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ p_334 ∨ b^{334, 2}_0 c in DIMACS: 23921 -23922 23923 334 -23924 0 23921 -23922 23923 334 -23925 0 23921 -23922 23923 334 23926 0 c 1-1 --> 0 c (-b^{334, 1}_2 ∧ -b^{334, 1}_1 ∧ b^{334, 1}_0 ∧ -p_334) -> (-b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ -b^{334, 2}_0) c in CNF: c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ p_334 ∨ -b^{334, 2}_2 c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ p_334 ∨ -b^{334, 2}_1 c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ p_334 ∨ -b^{334, 2}_0 c in DIMACS: 23921 23922 -23923 334 -23924 0 23921 23922 -23923 334 -23925 0 23921 23922 -23923 334 -23926 0 c 0-1 --> -1 c (-b^{334, 1}_2 ∧ -b^{334, 1}_1 ∧ -b^{334, 1}_0 ∧ -p_334) -> ( b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ b^{334, 2}_0) c in CNF: c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ p_334 ∨ b^{334, 2}_2 c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ p_334 ∨ -b^{334, 2}_1 c b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ p_334 ∨ b^{334, 2}_0 c in DIMACS: 23921 23922 23923 334 23924 0 23921 23922 23923 334 -23925 0 23921 23922 23923 334 23926 0 c -1-1 --> -2 c ( b^{334, 1}_2 ∧ -b^{334, 1}_1 ∧ b^{334, 1}_0 ∧ -p_334) -> ( b^{334, 2}_2 ∧ b^{334, 2}_1 ∧ -b^{334, 2}_0) c in CNF: c -b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ p_334 ∨ b^{334, 2}_2 c -b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ p_334 ∨ b^{334, 2}_1 c -b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ p_334 ∨ -b^{334, 2}_0 c in DIMACS: -23921 23922 -23923 334 23924 0 -23921 23922 -23923 334 23925 0 -23921 23922 -23923 334 -23926 0 c -2-1 --> break c ( b^{334, 1}_2 ∧ b^{334, 1}_1 ∧ -b^{334, 1}_0 ∧ -p_334) -> break c in CNF: c -b^{334, 1}_2 ∨ -b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ p_334 ∨ break c in DIMACS: -23921 -23922 23923 334 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{334, 1}_2 ∧ -b^{334, 1}_1 ∧ -b^{334, 1}_0 ∧ true) c in CNF: c -b^{334, 1}_2 ∨ b^{334, 1}_1 ∨ b^{334, 1}_0 ∨ false c in DIMACS: -23921 23922 23923 0 c 3 does not represent an automaton state. c -(-b^{334, 1}_2 ∧ b^{334, 1}_1 ∧ b^{334, 1}_0 ∧ true) c in CNF: c b^{334, 1}_2 ∨ -b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ false c in DIMACS: 23921 -23922 -23923 0 c -3 does not represent an automaton state. c -( b^{334, 1}_2 ∧ b^{334, 1}_1 ∧ b^{334, 1}_0 ∧ true) c in CNF: c -b^{334, 1}_2 ∨ -b^{334, 1}_1 ∨ -b^{334, 1}_0 ∨ false c in DIMACS: -23921 -23922 -23923 0 c i = 2 c -2+1 --> -1 c ( b^{334, 2}_2 ∧ b^{334, 2}_1 ∧ -b^{334, 2}_0 ∧ p_668) -> ( b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ b^{334, 3}_0) c in CNF: c -b^{334, 2}_2 ∨ -b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ -p_668 ∨ b^{334, 3}_2 c -b^{334, 2}_2 ∨ -b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ -p_668 ∨ -b^{334, 3}_1 c -b^{334, 2}_2 ∨ -b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ -p_668 ∨ b^{334, 3}_0 c in DIMACS: -23924 -23925 23926 -668 23927 0 -23924 -23925 23926 -668 -23928 0 -23924 -23925 23926 -668 23929 0 c -1+1 --> 0 c ( b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ b^{334, 2}_0 ∧ p_668) -> (-b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ -b^{334, 3}_0) c in CNF: c -b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ -p_668 ∨ -b^{334, 3}_2 c -b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ -p_668 ∨ -b^{334, 3}_1 c -b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ -p_668 ∨ -b^{334, 3}_0 c in DIMACS: -23924 23925 -23926 -668 -23927 0 -23924 23925 -23926 -668 -23928 0 -23924 23925 -23926 -668 -23929 0 c 0+1 --> 1 c (-b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ -b^{334, 2}_0 ∧ p_668) -> (-b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ b^{334, 3}_0) c in CNF: c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ -p_668 ∨ -b^{334, 3}_2 c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ -p_668 ∨ -b^{334, 3}_1 c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ -p_668 ∨ b^{334, 3}_0 c in DIMACS: 23924 23925 23926 -668 -23927 0 23924 23925 23926 -668 -23928 0 23924 23925 23926 -668 23929 0 c 1+1 --> 2 c (-b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ b^{334, 2}_0 ∧ p_668) -> (-b^{334, 3}_2 ∧ b^{334, 3}_1 ∧ -b^{334, 3}_0) c in CNF: c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ -p_668 ∨ -b^{334, 3}_2 c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ -p_668 ∨ b^{334, 3}_1 c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ -p_668 ∨ -b^{334, 3}_0 c in DIMACS: 23924 23925 -23926 -668 -23927 0 23924 23925 -23926 -668 23928 0 23924 23925 -23926 -668 -23929 0 c 2+1 --> break c (-b^{334, 2}_2 ∧ b^{334, 2}_1 ∧ -b^{334, 2}_0 ∧ p_668) -> break c in CNF: c b^{334, 2}_2 ∨ -b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ -p_668 ∨ break c in DIMACS: 23924 -23925 23926 -668 1162 0 c 2-1 --> 1 c (-b^{334, 2}_2 ∧ b^{334, 2}_1 ∧ -b^{334, 2}_0 ∧ -p_668) -> (-b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ b^{334, 3}_0) c in CNF: c b^{334, 2}_2 ∨ -b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ p_668 ∨ -b^{334, 3}_2 c b^{334, 2}_2 ∨ -b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ p_668 ∨ -b^{334, 3}_1 c b^{334, 2}_2 ∨ -b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ p_668 ∨ b^{334, 3}_0 c in DIMACS: 23924 -23925 23926 668 -23927 0 23924 -23925 23926 668 -23928 0 23924 -23925 23926 668 23929 0 c 1-1 --> 0 c (-b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ b^{334, 2}_0 ∧ -p_668) -> (-b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ -b^{334, 3}_0) c in CNF: c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ p_668 ∨ -b^{334, 3}_2 c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ p_668 ∨ -b^{334, 3}_1 c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ p_668 ∨ -b^{334, 3}_0 c in DIMACS: 23924 23925 -23926 668 -23927 0 23924 23925 -23926 668 -23928 0 23924 23925 -23926 668 -23929 0 c 0-1 --> -1 c (-b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ -b^{334, 2}_0 ∧ -p_668) -> ( b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ b^{334, 3}_0) c in CNF: c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ p_668 ∨ b^{334, 3}_2 c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ p_668 ∨ -b^{334, 3}_1 c b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ p_668 ∨ b^{334, 3}_0 c in DIMACS: 23924 23925 23926 668 23927 0 23924 23925 23926 668 -23928 0 23924 23925 23926 668 23929 0 c -1-1 --> -2 c ( b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ b^{334, 2}_0 ∧ -p_668) -> ( b^{334, 3}_2 ∧ b^{334, 3}_1 ∧ -b^{334, 3}_0) c in CNF: c -b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ p_668 ∨ b^{334, 3}_2 c -b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ p_668 ∨ b^{334, 3}_1 c -b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ p_668 ∨ -b^{334, 3}_0 c in DIMACS: -23924 23925 -23926 668 23927 0 -23924 23925 -23926 668 23928 0 -23924 23925 -23926 668 -23929 0 c -2-1 --> break c ( b^{334, 2}_2 ∧ b^{334, 2}_1 ∧ -b^{334, 2}_0 ∧ -p_668) -> break c in CNF: c -b^{334, 2}_2 ∨ -b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ p_668 ∨ break c in DIMACS: -23924 -23925 23926 668 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{334, 2}_2 ∧ -b^{334, 2}_1 ∧ -b^{334, 2}_0 ∧ true) c in CNF: c -b^{334, 2}_2 ∨ b^{334, 2}_1 ∨ b^{334, 2}_0 ∨ false c in DIMACS: -23924 23925 23926 0 c 3 does not represent an automaton state. c -(-b^{334, 2}_2 ∧ b^{334, 2}_1 ∧ b^{334, 2}_0 ∧ true) c in CNF: c b^{334, 2}_2 ∨ -b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ false c in DIMACS: 23924 -23925 -23926 0 c -3 does not represent an automaton state. c -( b^{334, 2}_2 ∧ b^{334, 2}_1 ∧ b^{334, 2}_0 ∧ true) c in CNF: c -b^{334, 2}_2 ∨ -b^{334, 2}_1 ∨ -b^{334, 2}_0 ∨ false c in DIMACS: -23924 -23925 -23926 0 c i = 3 c -2+1 --> -1 c ( b^{334, 3}_2 ∧ b^{334, 3}_1 ∧ -b^{334, 3}_0 ∧ p_1002) -> ( b^{334, 4}_2 ∧ -b^{334, 4}_1 ∧ b^{334, 4}_0) c in CNF: c -b^{334, 3}_2 ∨ -b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ -p_1002 ∨ b^{334, 4}_2 c -b^{334, 3}_2 ∨ -b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ -p_1002 ∨ -b^{334, 4}_1 c -b^{334, 3}_2 ∨ -b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ -p_1002 ∨ b^{334, 4}_0 c in DIMACS: -23927 -23928 23929 -1002 23930 0 -23927 -23928 23929 -1002 -23931 0 -23927 -23928 23929 -1002 23932 0 c -1+1 --> 0 c ( b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ b^{334, 3}_0 ∧ p_1002) -> (-b^{334, 4}_2 ∧ -b^{334, 4}_1 ∧ -b^{334, 4}_0) c in CNF: c -b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ -p_1002 ∨ -b^{334, 4}_2 c -b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ -p_1002 ∨ -b^{334, 4}_1 c -b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ -p_1002 ∨ -b^{334, 4}_0 c in DIMACS: -23927 23928 -23929 -1002 -23930 0 -23927 23928 -23929 -1002 -23931 0 -23927 23928 -23929 -1002 -23932 0 c 0+1 --> 1 c (-b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ -b^{334, 3}_0 ∧ p_1002) -> (-b^{334, 4}_2 ∧ -b^{334, 4}_1 ∧ b^{334, 4}_0) c in CNF: c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ -p_1002 ∨ -b^{334, 4}_2 c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ -p_1002 ∨ -b^{334, 4}_1 c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ -p_1002 ∨ b^{334, 4}_0 c in DIMACS: 23927 23928 23929 -1002 -23930 0 23927 23928 23929 -1002 -23931 0 23927 23928 23929 -1002 23932 0 c 1+1 --> 2 c (-b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ b^{334, 3}_0 ∧ p_1002) -> (-b^{334, 4}_2 ∧ b^{334, 4}_1 ∧ -b^{334, 4}_0) c in CNF: c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ -p_1002 ∨ -b^{334, 4}_2 c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ -p_1002 ∨ b^{334, 4}_1 c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ -p_1002 ∨ -b^{334, 4}_0 c in DIMACS: 23927 23928 -23929 -1002 -23930 0 23927 23928 -23929 -1002 23931 0 23927 23928 -23929 -1002 -23932 0 c 2+1 --> break c (-b^{334, 3}_2 ∧ b^{334, 3}_1 ∧ -b^{334, 3}_0 ∧ p_1002) -> break c in CNF: c b^{334, 3}_2 ∨ -b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ -p_1002 ∨ break c in DIMACS: 23927 -23928 23929 -1002 1162 0 c 2-1 --> 1 c (-b^{334, 3}_2 ∧ b^{334, 3}_1 ∧ -b^{334, 3}_0 ∧ -p_1002) -> (-b^{334, 4}_2 ∧ -b^{334, 4}_1 ∧ b^{334, 4}_0) c in CNF: c b^{334, 3}_2 ∨ -b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ p_1002 ∨ -b^{334, 4}_2 c b^{334, 3}_2 ∨ -b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ p_1002 ∨ -b^{334, 4}_1 c b^{334, 3}_2 ∨ -b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ p_1002 ∨ b^{334, 4}_0 c in DIMACS: 23927 -23928 23929 1002 -23930 0 23927 -23928 23929 1002 -23931 0 23927 -23928 23929 1002 23932 0 c 1-1 --> 0 c (-b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ b^{334, 3}_0 ∧ -p_1002) -> (-b^{334, 4}_2 ∧ -b^{334, 4}_1 ∧ -b^{334, 4}_0) c in CNF: c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ p_1002 ∨ -b^{334, 4}_2 c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ p_1002 ∨ -b^{334, 4}_1 c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ p_1002 ∨ -b^{334, 4}_0 c in DIMACS: 23927 23928 -23929 1002 -23930 0 23927 23928 -23929 1002 -23931 0 23927 23928 -23929 1002 -23932 0 c 0-1 --> -1 c (-b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ -b^{334, 3}_0 ∧ -p_1002) -> ( b^{334, 4}_2 ∧ -b^{334, 4}_1 ∧ b^{334, 4}_0) c in CNF: c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ p_1002 ∨ b^{334, 4}_2 c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ p_1002 ∨ -b^{334, 4}_1 c b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ p_1002 ∨ b^{334, 4}_0 c in DIMACS: 23927 23928 23929 1002 23930 0 23927 23928 23929 1002 -23931 0 23927 23928 23929 1002 23932 0 c -1-1 --> -2 c ( b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ b^{334, 3}_0 ∧ -p_1002) -> ( b^{334, 4}_2 ∧ b^{334, 4}_1 ∧ -b^{334, 4}_0) c in CNF: c -b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ p_1002 ∨ b^{334, 4}_2 c -b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ p_1002 ∨ b^{334, 4}_1 c -b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ p_1002 ∨ -b^{334, 4}_0 c in DIMACS: -23927 23928 -23929 1002 23930 0 -23927 23928 -23929 1002 23931 0 -23927 23928 -23929 1002 -23932 0 c -2-1 --> break c ( b^{334, 3}_2 ∧ b^{334, 3}_1 ∧ -b^{334, 3}_0 ∧ -p_1002) -> break c in CNF: c -b^{334, 3}_2 ∨ -b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ p_1002 ∨ break c in DIMACS: -23927 -23928 23929 1002 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{334, 3}_2 ∧ -b^{334, 3}_1 ∧ -b^{334, 3}_0 ∧ true) c in CNF: c -b^{334, 3}_2 ∨ b^{334, 3}_1 ∨ b^{334, 3}_0 ∨ false c in DIMACS: -23927 23928 23929 0 c 3 does not represent an automaton state. c -(-b^{334, 3}_2 ∧ b^{334, 3}_1 ∧ b^{334, 3}_0 ∧ true) c in CNF: c b^{334, 3}_2 ∨ -b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ false c in DIMACS: 23927 -23928 -23929 0 c -3 does not represent an automaton state. c -( b^{334, 3}_2 ∧ b^{334, 3}_1 ∧ b^{334, 3}_0 ∧ true) c in CNF: c -b^{334, 3}_2 ∨ -b^{334, 3}_1 ∨ -b^{334, 3}_0 ∨ false c in DIMACS: -23927 -23928 -23929 0 c INIT for k = 335 c -b^{335, 1}_2 c -b^{335, 1}_1 c -b^{335, 1}_0 c in DIMACS: -23933 0 -23934 0 -23935 0 c Transitions for k = 335 c i = 1 c -2+1 --> -1 c ( b^{335, 1}_2 ∧ b^{335, 1}_1 ∧ -b^{335, 1}_0 ∧ p_335) -> ( b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ b^{335, 2}_0) c in CNF: c -b^{335, 1}_2 ∨ -b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ -p_335 ∨ b^{335, 2}_2 c -b^{335, 1}_2 ∨ -b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ -p_335 ∨ -b^{335, 2}_1 c -b^{335, 1}_2 ∨ -b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ -p_335 ∨ b^{335, 2}_0 c in DIMACS: -23933 -23934 23935 -335 23936 0 -23933 -23934 23935 -335 -23937 0 -23933 -23934 23935 -335 23938 0 c -1+1 --> 0 c ( b^{335, 1}_2 ∧ -b^{335, 1}_1 ∧ b^{335, 1}_0 ∧ p_335) -> (-b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ -b^{335, 2}_0) c in CNF: c -b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ -p_335 ∨ -b^{335, 2}_2 c -b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ -p_335 ∨ -b^{335, 2}_1 c -b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ -p_335 ∨ -b^{335, 2}_0 c in DIMACS: -23933 23934 -23935 -335 -23936 0 -23933 23934 -23935 -335 -23937 0 -23933 23934 -23935 -335 -23938 0 c 0+1 --> 1 c (-b^{335, 1}_2 ∧ -b^{335, 1}_1 ∧ -b^{335, 1}_0 ∧ p_335) -> (-b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ b^{335, 2}_0) c in CNF: c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ -p_335 ∨ -b^{335, 2}_2 c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ -p_335 ∨ -b^{335, 2}_1 c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ -p_335 ∨ b^{335, 2}_0 c in DIMACS: 23933 23934 23935 -335 -23936 0 23933 23934 23935 -335 -23937 0 23933 23934 23935 -335 23938 0 c 1+1 --> 2 c (-b^{335, 1}_2 ∧ -b^{335, 1}_1 ∧ b^{335, 1}_0 ∧ p_335) -> (-b^{335, 2}_2 ∧ b^{335, 2}_1 ∧ -b^{335, 2}_0) c in CNF: c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ -p_335 ∨ -b^{335, 2}_2 c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ -p_335 ∨ b^{335, 2}_1 c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ -p_335 ∨ -b^{335, 2}_0 c in DIMACS: 23933 23934 -23935 -335 -23936 0 23933 23934 -23935 -335 23937 0 23933 23934 -23935 -335 -23938 0 c 2+1 --> break c (-b^{335, 1}_2 ∧ b^{335, 1}_1 ∧ -b^{335, 1}_0 ∧ p_335) -> break c in CNF: c b^{335, 1}_2 ∨ -b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ -p_335 ∨ break c in DIMACS: 23933 -23934 23935 -335 1162 0 c 2-1 --> 1 c (-b^{335, 1}_2 ∧ b^{335, 1}_1 ∧ -b^{335, 1}_0 ∧ -p_335) -> (-b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ b^{335, 2}_0) c in CNF: c b^{335, 1}_2 ∨ -b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ p_335 ∨ -b^{335, 2}_2 c b^{335, 1}_2 ∨ -b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ p_335 ∨ -b^{335, 2}_1 c b^{335, 1}_2 ∨ -b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ p_335 ∨ b^{335, 2}_0 c in DIMACS: 23933 -23934 23935 335 -23936 0 23933 -23934 23935 335 -23937 0 23933 -23934 23935 335 23938 0 c 1-1 --> 0 c (-b^{335, 1}_2 ∧ -b^{335, 1}_1 ∧ b^{335, 1}_0 ∧ -p_335) -> (-b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ -b^{335, 2}_0) c in CNF: c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ p_335 ∨ -b^{335, 2}_2 c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ p_335 ∨ -b^{335, 2}_1 c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ p_335 ∨ -b^{335, 2}_0 c in DIMACS: 23933 23934 -23935 335 -23936 0 23933 23934 -23935 335 -23937 0 23933 23934 -23935 335 -23938 0 c 0-1 --> -1 c (-b^{335, 1}_2 ∧ -b^{335, 1}_1 ∧ -b^{335, 1}_0 ∧ -p_335) -> ( b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ b^{335, 2}_0) c in CNF: c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ p_335 ∨ b^{335, 2}_2 c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ p_335 ∨ -b^{335, 2}_1 c b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ p_335 ∨ b^{335, 2}_0 c in DIMACS: 23933 23934 23935 335 23936 0 23933 23934 23935 335 -23937 0 23933 23934 23935 335 23938 0 c -1-1 --> -2 c ( b^{335, 1}_2 ∧ -b^{335, 1}_1 ∧ b^{335, 1}_0 ∧ -p_335) -> ( b^{335, 2}_2 ∧ b^{335, 2}_1 ∧ -b^{335, 2}_0) c in CNF: c -b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ p_335 ∨ b^{335, 2}_2 c -b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ p_335 ∨ b^{335, 2}_1 c -b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ p_335 ∨ -b^{335, 2}_0 c in DIMACS: -23933 23934 -23935 335 23936 0 -23933 23934 -23935 335 23937 0 -23933 23934 -23935 335 -23938 0 c -2-1 --> break c ( b^{335, 1}_2 ∧ b^{335, 1}_1 ∧ -b^{335, 1}_0 ∧ -p_335) -> break c in CNF: c -b^{335, 1}_2 ∨ -b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ p_335 ∨ break c in DIMACS: -23933 -23934 23935 335 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{335, 1}_2 ∧ -b^{335, 1}_1 ∧ -b^{335, 1}_0 ∧ true) c in CNF: c -b^{335, 1}_2 ∨ b^{335, 1}_1 ∨ b^{335, 1}_0 ∨ false c in DIMACS: -23933 23934 23935 0 c 3 does not represent an automaton state. c -(-b^{335, 1}_2 ∧ b^{335, 1}_1 ∧ b^{335, 1}_0 ∧ true) c in CNF: c b^{335, 1}_2 ∨ -b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ false c in DIMACS: 23933 -23934 -23935 0 c -3 does not represent an automaton state. c -( b^{335, 1}_2 ∧ b^{335, 1}_1 ∧ b^{335, 1}_0 ∧ true) c in CNF: c -b^{335, 1}_2 ∨ -b^{335, 1}_1 ∨ -b^{335, 1}_0 ∨ false c in DIMACS: -23933 -23934 -23935 0 c i = 2 c -2+1 --> -1 c ( b^{335, 2}_2 ∧ b^{335, 2}_1 ∧ -b^{335, 2}_0 ∧ p_670) -> ( b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ b^{335, 3}_0) c in CNF: c -b^{335, 2}_2 ∨ -b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ -p_670 ∨ b^{335, 3}_2 c -b^{335, 2}_2 ∨ -b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ -p_670 ∨ -b^{335, 3}_1 c -b^{335, 2}_2 ∨ -b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ -p_670 ∨ b^{335, 3}_0 c in DIMACS: -23936 -23937 23938 -670 23939 0 -23936 -23937 23938 -670 -23940 0 -23936 -23937 23938 -670 23941 0 c -1+1 --> 0 c ( b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ b^{335, 2}_0 ∧ p_670) -> (-b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ -b^{335, 3}_0) c in CNF: c -b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ -p_670 ∨ -b^{335, 3}_2 c -b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ -p_670 ∨ -b^{335, 3}_1 c -b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ -p_670 ∨ -b^{335, 3}_0 c in DIMACS: -23936 23937 -23938 -670 -23939 0 -23936 23937 -23938 -670 -23940 0 -23936 23937 -23938 -670 -23941 0 c 0+1 --> 1 c (-b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ -b^{335, 2}_0 ∧ p_670) -> (-b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ b^{335, 3}_0) c in CNF: c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ -p_670 ∨ -b^{335, 3}_2 c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ -p_670 ∨ -b^{335, 3}_1 c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ -p_670 ∨ b^{335, 3}_0 c in DIMACS: 23936 23937 23938 -670 -23939 0 23936 23937 23938 -670 -23940 0 23936 23937 23938 -670 23941 0 c 1+1 --> 2 c (-b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ b^{335, 2}_0 ∧ p_670) -> (-b^{335, 3}_2 ∧ b^{335, 3}_1 ∧ -b^{335, 3}_0) c in CNF: c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ -p_670 ∨ -b^{335, 3}_2 c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ -p_670 ∨ b^{335, 3}_1 c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ -p_670 ∨ -b^{335, 3}_0 c in DIMACS: 23936 23937 -23938 -670 -23939 0 23936 23937 -23938 -670 23940 0 23936 23937 -23938 -670 -23941 0 c 2+1 --> break c (-b^{335, 2}_2 ∧ b^{335, 2}_1 ∧ -b^{335, 2}_0 ∧ p_670) -> break c in CNF: c b^{335, 2}_2 ∨ -b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ -p_670 ∨ break c in DIMACS: 23936 -23937 23938 -670 1162 0 c 2-1 --> 1 c (-b^{335, 2}_2 ∧ b^{335, 2}_1 ∧ -b^{335, 2}_0 ∧ -p_670) -> (-b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ b^{335, 3}_0) c in CNF: c b^{335, 2}_2 ∨ -b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ p_670 ∨ -b^{335, 3}_2 c b^{335, 2}_2 ∨ -b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ p_670 ∨ -b^{335, 3}_1 c b^{335, 2}_2 ∨ -b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ p_670 ∨ b^{335, 3}_0 c in DIMACS: 23936 -23937 23938 670 -23939 0 23936 -23937 23938 670 -23940 0 23936 -23937 23938 670 23941 0 c 1-1 --> 0 c (-b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ b^{335, 2}_0 ∧ -p_670) -> (-b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ -b^{335, 3}_0) c in CNF: c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ p_670 ∨ -b^{335, 3}_2 c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ p_670 ∨ -b^{335, 3}_1 c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ p_670 ∨ -b^{335, 3}_0 c in DIMACS: 23936 23937 -23938 670 -23939 0 23936 23937 -23938 670 -23940 0 23936 23937 -23938 670 -23941 0 c 0-1 --> -1 c (-b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ -b^{335, 2}_0 ∧ -p_670) -> ( b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ b^{335, 3}_0) c in CNF: c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ p_670 ∨ b^{335, 3}_2 c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ p_670 ∨ -b^{335, 3}_1 c b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ p_670 ∨ b^{335, 3}_0 c in DIMACS: 23936 23937 23938 670 23939 0 23936 23937 23938 670 -23940 0 23936 23937 23938 670 23941 0 c -1-1 --> -2 c ( b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ b^{335, 2}_0 ∧ -p_670) -> ( b^{335, 3}_2 ∧ b^{335, 3}_1 ∧ -b^{335, 3}_0) c in CNF: c -b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ p_670 ∨ b^{335, 3}_2 c -b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ p_670 ∨ b^{335, 3}_1 c -b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ p_670 ∨ -b^{335, 3}_0 c in DIMACS: -23936 23937 -23938 670 23939 0 -23936 23937 -23938 670 23940 0 -23936 23937 -23938 670 -23941 0 c -2-1 --> break c ( b^{335, 2}_2 ∧ b^{335, 2}_1 ∧ -b^{335, 2}_0 ∧ -p_670) -> break c in CNF: c -b^{335, 2}_2 ∨ -b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ p_670 ∨ break c in DIMACS: -23936 -23937 23938 670 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{335, 2}_2 ∧ -b^{335, 2}_1 ∧ -b^{335, 2}_0 ∧ true) c in CNF: c -b^{335, 2}_2 ∨ b^{335, 2}_1 ∨ b^{335, 2}_0 ∨ false c in DIMACS: -23936 23937 23938 0 c 3 does not represent an automaton state. c -(-b^{335, 2}_2 ∧ b^{335, 2}_1 ∧ b^{335, 2}_0 ∧ true) c in CNF: c b^{335, 2}_2 ∨ -b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ false c in DIMACS: 23936 -23937 -23938 0 c -3 does not represent an automaton state. c -( b^{335, 2}_2 ∧ b^{335, 2}_1 ∧ b^{335, 2}_0 ∧ true) c in CNF: c -b^{335, 2}_2 ∨ -b^{335, 2}_1 ∨ -b^{335, 2}_0 ∨ false c in DIMACS: -23936 -23937 -23938 0 c i = 3 c -2+1 --> -1 c ( b^{335, 3}_2 ∧ b^{335, 3}_1 ∧ -b^{335, 3}_0 ∧ p_1005) -> ( b^{335, 4}_2 ∧ -b^{335, 4}_1 ∧ b^{335, 4}_0) c in CNF: c -b^{335, 3}_2 ∨ -b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ -p_1005 ∨ b^{335, 4}_2 c -b^{335, 3}_2 ∨ -b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ -p_1005 ∨ -b^{335, 4}_1 c -b^{335, 3}_2 ∨ -b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ -p_1005 ∨ b^{335, 4}_0 c in DIMACS: -23939 -23940 23941 -1005 23942 0 -23939 -23940 23941 -1005 -23943 0 -23939 -23940 23941 -1005 23944 0 c -1+1 --> 0 c ( b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ b^{335, 3}_0 ∧ p_1005) -> (-b^{335, 4}_2 ∧ -b^{335, 4}_1 ∧ -b^{335, 4}_0) c in CNF: c -b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ -p_1005 ∨ -b^{335, 4}_2 c -b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ -p_1005 ∨ -b^{335, 4}_1 c -b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ -p_1005 ∨ -b^{335, 4}_0 c in DIMACS: -23939 23940 -23941 -1005 -23942 0 -23939 23940 -23941 -1005 -23943 0 -23939 23940 -23941 -1005 -23944 0 c 0+1 --> 1 c (-b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ -b^{335, 3}_0 ∧ p_1005) -> (-b^{335, 4}_2 ∧ -b^{335, 4}_1 ∧ b^{335, 4}_0) c in CNF: c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ -p_1005 ∨ -b^{335, 4}_2 c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ -p_1005 ∨ -b^{335, 4}_1 c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ -p_1005 ∨ b^{335, 4}_0 c in DIMACS: 23939 23940 23941 -1005 -23942 0 23939 23940 23941 -1005 -23943 0 23939 23940 23941 -1005 23944 0 c 1+1 --> 2 c (-b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ b^{335, 3}_0 ∧ p_1005) -> (-b^{335, 4}_2 ∧ b^{335, 4}_1 ∧ -b^{335, 4}_0) c in CNF: c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ -p_1005 ∨ -b^{335, 4}_2 c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ -p_1005 ∨ b^{335, 4}_1 c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ -p_1005 ∨ -b^{335, 4}_0 c in DIMACS: 23939 23940 -23941 -1005 -23942 0 23939 23940 -23941 -1005 23943 0 23939 23940 -23941 -1005 -23944 0 c 2+1 --> break c (-b^{335, 3}_2 ∧ b^{335, 3}_1 ∧ -b^{335, 3}_0 ∧ p_1005) -> break c in CNF: c b^{335, 3}_2 ∨ -b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ -p_1005 ∨ break c in DIMACS: 23939 -23940 23941 -1005 1162 0 c 2-1 --> 1 c (-b^{335, 3}_2 ∧ b^{335, 3}_1 ∧ -b^{335, 3}_0 ∧ -p_1005) -> (-b^{335, 4}_2 ∧ -b^{335, 4}_1 ∧ b^{335, 4}_0) c in CNF: c b^{335, 3}_2 ∨ -b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ p_1005 ∨ -b^{335, 4}_2 c b^{335, 3}_2 ∨ -b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ p_1005 ∨ -b^{335, 4}_1 c b^{335, 3}_2 ∨ -b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ p_1005 ∨ b^{335, 4}_0 c in DIMACS: 23939 -23940 23941 1005 -23942 0 23939 -23940 23941 1005 -23943 0 23939 -23940 23941 1005 23944 0 c 1-1 --> 0 c (-b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ b^{335, 3}_0 ∧ -p_1005) -> (-b^{335, 4}_2 ∧ -b^{335, 4}_1 ∧ -b^{335, 4}_0) c in CNF: c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ p_1005 ∨ -b^{335, 4}_2 c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ p_1005 ∨ -b^{335, 4}_1 c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ p_1005 ∨ -b^{335, 4}_0 c in DIMACS: 23939 23940 -23941 1005 -23942 0 23939 23940 -23941 1005 -23943 0 23939 23940 -23941 1005 -23944 0 c 0-1 --> -1 c (-b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ -b^{335, 3}_0 ∧ -p_1005) -> ( b^{335, 4}_2 ∧ -b^{335, 4}_1 ∧ b^{335, 4}_0) c in CNF: c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ p_1005 ∨ b^{335, 4}_2 c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ p_1005 ∨ -b^{335, 4}_1 c b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ p_1005 ∨ b^{335, 4}_0 c in DIMACS: 23939 23940 23941 1005 23942 0 23939 23940 23941 1005 -23943 0 23939 23940 23941 1005 23944 0 c -1-1 --> -2 c ( b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ b^{335, 3}_0 ∧ -p_1005) -> ( b^{335, 4}_2 ∧ b^{335, 4}_1 ∧ -b^{335, 4}_0) c in CNF: c -b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ p_1005 ∨ b^{335, 4}_2 c -b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ p_1005 ∨ b^{335, 4}_1 c -b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ p_1005 ∨ -b^{335, 4}_0 c in DIMACS: -23939 23940 -23941 1005 23942 0 -23939 23940 -23941 1005 23943 0 -23939 23940 -23941 1005 -23944 0 c -2-1 --> break c ( b^{335, 3}_2 ∧ b^{335, 3}_1 ∧ -b^{335, 3}_0 ∧ -p_1005) -> break c in CNF: c -b^{335, 3}_2 ∨ -b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ p_1005 ∨ break c in DIMACS: -23939 -23940 23941 1005 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{335, 3}_2 ∧ -b^{335, 3}_1 ∧ -b^{335, 3}_0 ∧ true) c in CNF: c -b^{335, 3}_2 ∨ b^{335, 3}_1 ∨ b^{335, 3}_0 ∨ false c in DIMACS: -23939 23940 23941 0 c 3 does not represent an automaton state. c -(-b^{335, 3}_2 ∧ b^{335, 3}_1 ∧ b^{335, 3}_0 ∧ true) c in CNF: c b^{335, 3}_2 ∨ -b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ false c in DIMACS: 23939 -23940 -23941 0 c -3 does not represent an automaton state. c -( b^{335, 3}_2 ∧ b^{335, 3}_1 ∧ b^{335, 3}_0 ∧ true) c in CNF: c -b^{335, 3}_2 ∨ -b^{335, 3}_1 ∨ -b^{335, 3}_0 ∨ false c in DIMACS: -23939 -23940 -23941 0 c INIT for k = 336 c -b^{336, 1}_2 c -b^{336, 1}_1 c -b^{336, 1}_0 c in DIMACS: -23945 0 -23946 0 -23947 0 c Transitions for k = 336 c i = 1 c -2+1 --> -1 c ( b^{336, 1}_2 ∧ b^{336, 1}_1 ∧ -b^{336, 1}_0 ∧ p_336) -> ( b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ b^{336, 2}_0) c in CNF: c -b^{336, 1}_2 ∨ -b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ -p_336 ∨ b^{336, 2}_2 c -b^{336, 1}_2 ∨ -b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ -p_336 ∨ -b^{336, 2}_1 c -b^{336, 1}_2 ∨ -b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ -p_336 ∨ b^{336, 2}_0 c in DIMACS: -23945 -23946 23947 -336 23948 0 -23945 -23946 23947 -336 -23949 0 -23945 -23946 23947 -336 23950 0 c -1+1 --> 0 c ( b^{336, 1}_2 ∧ -b^{336, 1}_1 ∧ b^{336, 1}_0 ∧ p_336) -> (-b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ -b^{336, 2}_0) c in CNF: c -b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ -p_336 ∨ -b^{336, 2}_2 c -b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ -p_336 ∨ -b^{336, 2}_1 c -b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ -p_336 ∨ -b^{336, 2}_0 c in DIMACS: -23945 23946 -23947 -336 -23948 0 -23945 23946 -23947 -336 -23949 0 -23945 23946 -23947 -336 -23950 0 c 0+1 --> 1 c (-b^{336, 1}_2 ∧ -b^{336, 1}_1 ∧ -b^{336, 1}_0 ∧ p_336) -> (-b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ b^{336, 2}_0) c in CNF: c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ -p_336 ∨ -b^{336, 2}_2 c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ -p_336 ∨ -b^{336, 2}_1 c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ -p_336 ∨ b^{336, 2}_0 c in DIMACS: 23945 23946 23947 -336 -23948 0 23945 23946 23947 -336 -23949 0 23945 23946 23947 -336 23950 0 c 1+1 --> 2 c (-b^{336, 1}_2 ∧ -b^{336, 1}_1 ∧ b^{336, 1}_0 ∧ p_336) -> (-b^{336, 2}_2 ∧ b^{336, 2}_1 ∧ -b^{336, 2}_0) c in CNF: c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ -p_336 ∨ -b^{336, 2}_2 c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ -p_336 ∨ b^{336, 2}_1 c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ -p_336 ∨ -b^{336, 2}_0 c in DIMACS: 23945 23946 -23947 -336 -23948 0 23945 23946 -23947 -336 23949 0 23945 23946 -23947 -336 -23950 0 c 2+1 --> break c (-b^{336, 1}_2 ∧ b^{336, 1}_1 ∧ -b^{336, 1}_0 ∧ p_336) -> break c in CNF: c b^{336, 1}_2 ∨ -b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ -p_336 ∨ break c in DIMACS: 23945 -23946 23947 -336 1162 0 c 2-1 --> 1 c (-b^{336, 1}_2 ∧ b^{336, 1}_1 ∧ -b^{336, 1}_0 ∧ -p_336) -> (-b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ b^{336, 2}_0) c in CNF: c b^{336, 1}_2 ∨ -b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ p_336 ∨ -b^{336, 2}_2 c b^{336, 1}_2 ∨ -b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ p_336 ∨ -b^{336, 2}_1 c b^{336, 1}_2 ∨ -b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ p_336 ∨ b^{336, 2}_0 c in DIMACS: 23945 -23946 23947 336 -23948 0 23945 -23946 23947 336 -23949 0 23945 -23946 23947 336 23950 0 c 1-1 --> 0 c (-b^{336, 1}_2 ∧ -b^{336, 1}_1 ∧ b^{336, 1}_0 ∧ -p_336) -> (-b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ -b^{336, 2}_0) c in CNF: c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ p_336 ∨ -b^{336, 2}_2 c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ p_336 ∨ -b^{336, 2}_1 c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ p_336 ∨ -b^{336, 2}_0 c in DIMACS: 23945 23946 -23947 336 -23948 0 23945 23946 -23947 336 -23949 0 23945 23946 -23947 336 -23950 0 c 0-1 --> -1 c (-b^{336, 1}_2 ∧ -b^{336, 1}_1 ∧ -b^{336, 1}_0 ∧ -p_336) -> ( b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ b^{336, 2}_0) c in CNF: c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ p_336 ∨ b^{336, 2}_2 c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ p_336 ∨ -b^{336, 2}_1 c b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ p_336 ∨ b^{336, 2}_0 c in DIMACS: 23945 23946 23947 336 23948 0 23945 23946 23947 336 -23949 0 23945 23946 23947 336 23950 0 c -1-1 --> -2 c ( b^{336, 1}_2 ∧ -b^{336, 1}_1 ∧ b^{336, 1}_0 ∧ -p_336) -> ( b^{336, 2}_2 ∧ b^{336, 2}_1 ∧ -b^{336, 2}_0) c in CNF: c -b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ p_336 ∨ b^{336, 2}_2 c -b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ p_336 ∨ b^{336, 2}_1 c -b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ p_336 ∨ -b^{336, 2}_0 c in DIMACS: -23945 23946 -23947 336 23948 0 -23945 23946 -23947 336 23949 0 -23945 23946 -23947 336 -23950 0 c -2-1 --> break c ( b^{336, 1}_2 ∧ b^{336, 1}_1 ∧ -b^{336, 1}_0 ∧ -p_336) -> break c in CNF: c -b^{336, 1}_2 ∨ -b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ p_336 ∨ break c in DIMACS: -23945 -23946 23947 336 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{336, 1}_2 ∧ -b^{336, 1}_1 ∧ -b^{336, 1}_0 ∧ true) c in CNF: c -b^{336, 1}_2 ∨ b^{336, 1}_1 ∨ b^{336, 1}_0 ∨ false c in DIMACS: -23945 23946 23947 0 c 3 does not represent an automaton state. c -(-b^{336, 1}_2 ∧ b^{336, 1}_1 ∧ b^{336, 1}_0 ∧ true) c in CNF: c b^{336, 1}_2 ∨ -b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ false c in DIMACS: 23945 -23946 -23947 0 c -3 does not represent an automaton state. c -( b^{336, 1}_2 ∧ b^{336, 1}_1 ∧ b^{336, 1}_0 ∧ true) c in CNF: c -b^{336, 1}_2 ∨ -b^{336, 1}_1 ∨ -b^{336, 1}_0 ∨ false c in DIMACS: -23945 -23946 -23947 0 c i = 2 c -2+1 --> -1 c ( b^{336, 2}_2 ∧ b^{336, 2}_1 ∧ -b^{336, 2}_0 ∧ p_672) -> ( b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ b^{336, 3}_0) c in CNF: c -b^{336, 2}_2 ∨ -b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ -p_672 ∨ b^{336, 3}_2 c -b^{336, 2}_2 ∨ -b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ -p_672 ∨ -b^{336, 3}_1 c -b^{336, 2}_2 ∨ -b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ -p_672 ∨ b^{336, 3}_0 c in DIMACS: -23948 -23949 23950 -672 23951 0 -23948 -23949 23950 -672 -23952 0 -23948 -23949 23950 -672 23953 0 c -1+1 --> 0 c ( b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ b^{336, 2}_0 ∧ p_672) -> (-b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ -b^{336, 3}_0) c in CNF: c -b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ -p_672 ∨ -b^{336, 3}_2 c -b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ -p_672 ∨ -b^{336, 3}_1 c -b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ -p_672 ∨ -b^{336, 3}_0 c in DIMACS: -23948 23949 -23950 -672 -23951 0 -23948 23949 -23950 -672 -23952 0 -23948 23949 -23950 -672 -23953 0 c 0+1 --> 1 c (-b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ -b^{336, 2}_0 ∧ p_672) -> (-b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ b^{336, 3}_0) c in CNF: c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ -p_672 ∨ -b^{336, 3}_2 c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ -p_672 ∨ -b^{336, 3}_1 c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ -p_672 ∨ b^{336, 3}_0 c in DIMACS: 23948 23949 23950 -672 -23951 0 23948 23949 23950 -672 -23952 0 23948 23949 23950 -672 23953 0 c 1+1 --> 2 c (-b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ b^{336, 2}_0 ∧ p_672) -> (-b^{336, 3}_2 ∧ b^{336, 3}_1 ∧ -b^{336, 3}_0) c in CNF: c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ -p_672 ∨ -b^{336, 3}_2 c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ -p_672 ∨ b^{336, 3}_1 c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ -p_672 ∨ -b^{336, 3}_0 c in DIMACS: 23948 23949 -23950 -672 -23951 0 23948 23949 -23950 -672 23952 0 23948 23949 -23950 -672 -23953 0 c 2+1 --> break c (-b^{336, 2}_2 ∧ b^{336, 2}_1 ∧ -b^{336, 2}_0 ∧ p_672) -> break c in CNF: c b^{336, 2}_2 ∨ -b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ -p_672 ∨ break c in DIMACS: 23948 -23949 23950 -672 1162 0 c 2-1 --> 1 c (-b^{336, 2}_2 ∧ b^{336, 2}_1 ∧ -b^{336, 2}_0 ∧ -p_672) -> (-b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ b^{336, 3}_0) c in CNF: c b^{336, 2}_2 ∨ -b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ p_672 ∨ -b^{336, 3}_2 c b^{336, 2}_2 ∨ -b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ p_672 ∨ -b^{336, 3}_1 c b^{336, 2}_2 ∨ -b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ p_672 ∨ b^{336, 3}_0 c in DIMACS: 23948 -23949 23950 672 -23951 0 23948 -23949 23950 672 -23952 0 23948 -23949 23950 672 23953 0 c 1-1 --> 0 c (-b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ b^{336, 2}_0 ∧ -p_672) -> (-b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ -b^{336, 3}_0) c in CNF: c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ p_672 ∨ -b^{336, 3}_2 c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ p_672 ∨ -b^{336, 3}_1 c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ p_672 ∨ -b^{336, 3}_0 c in DIMACS: 23948 23949 -23950 672 -23951 0 23948 23949 -23950 672 -23952 0 23948 23949 -23950 672 -23953 0 c 0-1 --> -1 c (-b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ -b^{336, 2}_0 ∧ -p_672) -> ( b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ b^{336, 3}_0) c in CNF: c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ p_672 ∨ b^{336, 3}_2 c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ p_672 ∨ -b^{336, 3}_1 c b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ p_672 ∨ b^{336, 3}_0 c in DIMACS: 23948 23949 23950 672 23951 0 23948 23949 23950 672 -23952 0 23948 23949 23950 672 23953 0 c -1-1 --> -2 c ( b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ b^{336, 2}_0 ∧ -p_672) -> ( b^{336, 3}_2 ∧ b^{336, 3}_1 ∧ -b^{336, 3}_0) c in CNF: c -b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ p_672 ∨ b^{336, 3}_2 c -b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ p_672 ∨ b^{336, 3}_1 c -b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ p_672 ∨ -b^{336, 3}_0 c in DIMACS: -23948 23949 -23950 672 23951 0 -23948 23949 -23950 672 23952 0 -23948 23949 -23950 672 -23953 0 c -2-1 --> break c ( b^{336, 2}_2 ∧ b^{336, 2}_1 ∧ -b^{336, 2}_0 ∧ -p_672) -> break c in CNF: c -b^{336, 2}_2 ∨ -b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ p_672 ∨ break c in DIMACS: -23948 -23949 23950 672 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{336, 2}_2 ∧ -b^{336, 2}_1 ∧ -b^{336, 2}_0 ∧ true) c in CNF: c -b^{336, 2}_2 ∨ b^{336, 2}_1 ∨ b^{336, 2}_0 ∨ false c in DIMACS: -23948 23949 23950 0 c 3 does not represent an automaton state. c -(-b^{336, 2}_2 ∧ b^{336, 2}_1 ∧ b^{336, 2}_0 ∧ true) c in CNF: c b^{336, 2}_2 ∨ -b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ false c in DIMACS: 23948 -23949 -23950 0 c -3 does not represent an automaton state. c -( b^{336, 2}_2 ∧ b^{336, 2}_1 ∧ b^{336, 2}_0 ∧ true) c in CNF: c -b^{336, 2}_2 ∨ -b^{336, 2}_1 ∨ -b^{336, 2}_0 ∨ false c in DIMACS: -23948 -23949 -23950 0 c i = 3 c -2+1 --> -1 c ( b^{336, 3}_2 ∧ b^{336, 3}_1 ∧ -b^{336, 3}_0 ∧ p_1008) -> ( b^{336, 4}_2 ∧ -b^{336, 4}_1 ∧ b^{336, 4}_0) c in CNF: c -b^{336, 3}_2 ∨ -b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ -p_1008 ∨ b^{336, 4}_2 c -b^{336, 3}_2 ∨ -b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ -p_1008 ∨ -b^{336, 4}_1 c -b^{336, 3}_2 ∨ -b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ -p_1008 ∨ b^{336, 4}_0 c in DIMACS: -23951 -23952 23953 -1008 23954 0 -23951 -23952 23953 -1008 -23955 0 -23951 -23952 23953 -1008 23956 0 c -1+1 --> 0 c ( b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ b^{336, 3}_0 ∧ p_1008) -> (-b^{336, 4}_2 ∧ -b^{336, 4}_1 ∧ -b^{336, 4}_0) c in CNF: c -b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ -p_1008 ∨ -b^{336, 4}_2 c -b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ -p_1008 ∨ -b^{336, 4}_1 c -b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ -p_1008 ∨ -b^{336, 4}_0 c in DIMACS: -23951 23952 -23953 -1008 -23954 0 -23951 23952 -23953 -1008 -23955 0 -23951 23952 -23953 -1008 -23956 0 c 0+1 --> 1 c (-b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ -b^{336, 3}_0 ∧ p_1008) -> (-b^{336, 4}_2 ∧ -b^{336, 4}_1 ∧ b^{336, 4}_0) c in CNF: c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ -p_1008 ∨ -b^{336, 4}_2 c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ -p_1008 ∨ -b^{336, 4}_1 c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ -p_1008 ∨ b^{336, 4}_0 c in DIMACS: 23951 23952 23953 -1008 -23954 0 23951 23952 23953 -1008 -23955 0 23951 23952 23953 -1008 23956 0 c 1+1 --> 2 c (-b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ b^{336, 3}_0 ∧ p_1008) -> (-b^{336, 4}_2 ∧ b^{336, 4}_1 ∧ -b^{336, 4}_0) c in CNF: c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ -p_1008 ∨ -b^{336, 4}_2 c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ -p_1008 ∨ b^{336, 4}_1 c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ -p_1008 ∨ -b^{336, 4}_0 c in DIMACS: 23951 23952 -23953 -1008 -23954 0 23951 23952 -23953 -1008 23955 0 23951 23952 -23953 -1008 -23956 0 c 2+1 --> break c (-b^{336, 3}_2 ∧ b^{336, 3}_1 ∧ -b^{336, 3}_0 ∧ p_1008) -> break c in CNF: c b^{336, 3}_2 ∨ -b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ -p_1008 ∨ break c in DIMACS: 23951 -23952 23953 -1008 1162 0 c 2-1 --> 1 c (-b^{336, 3}_2 ∧ b^{336, 3}_1 ∧ -b^{336, 3}_0 ∧ -p_1008) -> (-b^{336, 4}_2 ∧ -b^{336, 4}_1 ∧ b^{336, 4}_0) c in CNF: c b^{336, 3}_2 ∨ -b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ p_1008 ∨ -b^{336, 4}_2 c b^{336, 3}_2 ∨ -b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ p_1008 ∨ -b^{336, 4}_1 c b^{336, 3}_2 ∨ -b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ p_1008 ∨ b^{336, 4}_0 c in DIMACS: 23951 -23952 23953 1008 -23954 0 23951 -23952 23953 1008 -23955 0 23951 -23952 23953 1008 23956 0 c 1-1 --> 0 c (-b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ b^{336, 3}_0 ∧ -p_1008) -> (-b^{336, 4}_2 ∧ -b^{336, 4}_1 ∧ -b^{336, 4}_0) c in CNF: c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ p_1008 ∨ -b^{336, 4}_2 c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ p_1008 ∨ -b^{336, 4}_1 c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ p_1008 ∨ -b^{336, 4}_0 c in DIMACS: 23951 23952 -23953 1008 -23954 0 23951 23952 -23953 1008 -23955 0 23951 23952 -23953 1008 -23956 0 c 0-1 --> -1 c (-b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ -b^{336, 3}_0 ∧ -p_1008) -> ( b^{336, 4}_2 ∧ -b^{336, 4}_1 ∧ b^{336, 4}_0) c in CNF: c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ p_1008 ∨ b^{336, 4}_2 c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ p_1008 ∨ -b^{336, 4}_1 c b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ p_1008 ∨ b^{336, 4}_0 c in DIMACS: 23951 23952 23953 1008 23954 0 23951 23952 23953 1008 -23955 0 23951 23952 23953 1008 23956 0 c -1-1 --> -2 c ( b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ b^{336, 3}_0 ∧ -p_1008) -> ( b^{336, 4}_2 ∧ b^{336, 4}_1 ∧ -b^{336, 4}_0) c in CNF: c -b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ p_1008 ∨ b^{336, 4}_2 c -b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ p_1008 ∨ b^{336, 4}_1 c -b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ p_1008 ∨ -b^{336, 4}_0 c in DIMACS: -23951 23952 -23953 1008 23954 0 -23951 23952 -23953 1008 23955 0 -23951 23952 -23953 1008 -23956 0 c -2-1 --> break c ( b^{336, 3}_2 ∧ b^{336, 3}_1 ∧ -b^{336, 3}_0 ∧ -p_1008) -> break c in CNF: c -b^{336, 3}_2 ∨ -b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ p_1008 ∨ break c in DIMACS: -23951 -23952 23953 1008 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{336, 3}_2 ∧ -b^{336, 3}_1 ∧ -b^{336, 3}_0 ∧ true) c in CNF: c -b^{336, 3}_2 ∨ b^{336, 3}_1 ∨ b^{336, 3}_0 ∨ false c in DIMACS: -23951 23952 23953 0 c 3 does not represent an automaton state. c -(-b^{336, 3}_2 ∧ b^{336, 3}_1 ∧ b^{336, 3}_0 ∧ true) c in CNF: c b^{336, 3}_2 ∨ -b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ false c in DIMACS: 23951 -23952 -23953 0 c -3 does not represent an automaton state. c -( b^{336, 3}_2 ∧ b^{336, 3}_1 ∧ b^{336, 3}_0 ∧ true) c in CNF: c -b^{336, 3}_2 ∨ -b^{336, 3}_1 ∨ -b^{336, 3}_0 ∨ false c in DIMACS: -23951 -23952 -23953 0 c INIT for k = 337 c -b^{337, 1}_2 c -b^{337, 1}_1 c -b^{337, 1}_0 c in DIMACS: -23957 0 -23958 0 -23959 0 c Transitions for k = 337 c i = 1 c -2+1 --> -1 c ( b^{337, 1}_2 ∧ b^{337, 1}_1 ∧ -b^{337, 1}_0 ∧ p_337) -> ( b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ b^{337, 2}_0) c in CNF: c -b^{337, 1}_2 ∨ -b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ -p_337 ∨ b^{337, 2}_2 c -b^{337, 1}_2 ∨ -b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ -p_337 ∨ -b^{337, 2}_1 c -b^{337, 1}_2 ∨ -b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ -p_337 ∨ b^{337, 2}_0 c in DIMACS: -23957 -23958 23959 -337 23960 0 -23957 -23958 23959 -337 -23961 0 -23957 -23958 23959 -337 23962 0 c -1+1 --> 0 c ( b^{337, 1}_2 ∧ -b^{337, 1}_1 ∧ b^{337, 1}_0 ∧ p_337) -> (-b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ -b^{337, 2}_0) c in CNF: c -b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ -p_337 ∨ -b^{337, 2}_2 c -b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ -p_337 ∨ -b^{337, 2}_1 c -b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ -p_337 ∨ -b^{337, 2}_0 c in DIMACS: -23957 23958 -23959 -337 -23960 0 -23957 23958 -23959 -337 -23961 0 -23957 23958 -23959 -337 -23962 0 c 0+1 --> 1 c (-b^{337, 1}_2 ∧ -b^{337, 1}_1 ∧ -b^{337, 1}_0 ∧ p_337) -> (-b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ b^{337, 2}_0) c in CNF: c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ -p_337 ∨ -b^{337, 2}_2 c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ -p_337 ∨ -b^{337, 2}_1 c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ -p_337 ∨ b^{337, 2}_0 c in DIMACS: 23957 23958 23959 -337 -23960 0 23957 23958 23959 -337 -23961 0 23957 23958 23959 -337 23962 0 c 1+1 --> 2 c (-b^{337, 1}_2 ∧ -b^{337, 1}_1 ∧ b^{337, 1}_0 ∧ p_337) -> (-b^{337, 2}_2 ∧ b^{337, 2}_1 ∧ -b^{337, 2}_0) c in CNF: c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ -p_337 ∨ -b^{337, 2}_2 c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ -p_337 ∨ b^{337, 2}_1 c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ -p_337 ∨ -b^{337, 2}_0 c in DIMACS: 23957 23958 -23959 -337 -23960 0 23957 23958 -23959 -337 23961 0 23957 23958 -23959 -337 -23962 0 c 2+1 --> break c (-b^{337, 1}_2 ∧ b^{337, 1}_1 ∧ -b^{337, 1}_0 ∧ p_337) -> break c in CNF: c b^{337, 1}_2 ∨ -b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ -p_337 ∨ break c in DIMACS: 23957 -23958 23959 -337 1162 0 c 2-1 --> 1 c (-b^{337, 1}_2 ∧ b^{337, 1}_1 ∧ -b^{337, 1}_0 ∧ -p_337) -> (-b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ b^{337, 2}_0) c in CNF: c b^{337, 1}_2 ∨ -b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ p_337 ∨ -b^{337, 2}_2 c b^{337, 1}_2 ∨ -b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ p_337 ∨ -b^{337, 2}_1 c b^{337, 1}_2 ∨ -b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ p_337 ∨ b^{337, 2}_0 c in DIMACS: 23957 -23958 23959 337 -23960 0 23957 -23958 23959 337 -23961 0 23957 -23958 23959 337 23962 0 c 1-1 --> 0 c (-b^{337, 1}_2 ∧ -b^{337, 1}_1 ∧ b^{337, 1}_0 ∧ -p_337) -> (-b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ -b^{337, 2}_0) c in CNF: c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ p_337 ∨ -b^{337, 2}_2 c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ p_337 ∨ -b^{337, 2}_1 c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ p_337 ∨ -b^{337, 2}_0 c in DIMACS: 23957 23958 -23959 337 -23960 0 23957 23958 -23959 337 -23961 0 23957 23958 -23959 337 -23962 0 c 0-1 --> -1 c (-b^{337, 1}_2 ∧ -b^{337, 1}_1 ∧ -b^{337, 1}_0 ∧ -p_337) -> ( b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ b^{337, 2}_0) c in CNF: c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ p_337 ∨ b^{337, 2}_2 c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ p_337 ∨ -b^{337, 2}_1 c b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ p_337 ∨ b^{337, 2}_0 c in DIMACS: 23957 23958 23959 337 23960 0 23957 23958 23959 337 -23961 0 23957 23958 23959 337 23962 0 c -1-1 --> -2 c ( b^{337, 1}_2 ∧ -b^{337, 1}_1 ∧ b^{337, 1}_0 ∧ -p_337) -> ( b^{337, 2}_2 ∧ b^{337, 2}_1 ∧ -b^{337, 2}_0) c in CNF: c -b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ p_337 ∨ b^{337, 2}_2 c -b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ p_337 ∨ b^{337, 2}_1 c -b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ p_337 ∨ -b^{337, 2}_0 c in DIMACS: -23957 23958 -23959 337 23960 0 -23957 23958 -23959 337 23961 0 -23957 23958 -23959 337 -23962 0 c -2-1 --> break c ( b^{337, 1}_2 ∧ b^{337, 1}_1 ∧ -b^{337, 1}_0 ∧ -p_337) -> break c in CNF: c -b^{337, 1}_2 ∨ -b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ p_337 ∨ break c in DIMACS: -23957 -23958 23959 337 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{337, 1}_2 ∧ -b^{337, 1}_1 ∧ -b^{337, 1}_0 ∧ true) c in CNF: c -b^{337, 1}_2 ∨ b^{337, 1}_1 ∨ b^{337, 1}_0 ∨ false c in DIMACS: -23957 23958 23959 0 c 3 does not represent an automaton state. c -(-b^{337, 1}_2 ∧ b^{337, 1}_1 ∧ b^{337, 1}_0 ∧ true) c in CNF: c b^{337, 1}_2 ∨ -b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ false c in DIMACS: 23957 -23958 -23959 0 c -3 does not represent an automaton state. c -( b^{337, 1}_2 ∧ b^{337, 1}_1 ∧ b^{337, 1}_0 ∧ true) c in CNF: c -b^{337, 1}_2 ∨ -b^{337, 1}_1 ∨ -b^{337, 1}_0 ∨ false c in DIMACS: -23957 -23958 -23959 0 c i = 2 c -2+1 --> -1 c ( b^{337, 2}_2 ∧ b^{337, 2}_1 ∧ -b^{337, 2}_0 ∧ p_674) -> ( b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ b^{337, 3}_0) c in CNF: c -b^{337, 2}_2 ∨ -b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ -p_674 ∨ b^{337, 3}_2 c -b^{337, 2}_2 ∨ -b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ -p_674 ∨ -b^{337, 3}_1 c -b^{337, 2}_2 ∨ -b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ -p_674 ∨ b^{337, 3}_0 c in DIMACS: -23960 -23961 23962 -674 23963 0 -23960 -23961 23962 -674 -23964 0 -23960 -23961 23962 -674 23965 0 c -1+1 --> 0 c ( b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ b^{337, 2}_0 ∧ p_674) -> (-b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ -b^{337, 3}_0) c in CNF: c -b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ -p_674 ∨ -b^{337, 3}_2 c -b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ -p_674 ∨ -b^{337, 3}_1 c -b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ -p_674 ∨ -b^{337, 3}_0 c in DIMACS: -23960 23961 -23962 -674 -23963 0 -23960 23961 -23962 -674 -23964 0 -23960 23961 -23962 -674 -23965 0 c 0+1 --> 1 c (-b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ -b^{337, 2}_0 ∧ p_674) -> (-b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ b^{337, 3}_0) c in CNF: c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ -p_674 ∨ -b^{337, 3}_2 c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ -p_674 ∨ -b^{337, 3}_1 c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ -p_674 ∨ b^{337, 3}_0 c in DIMACS: 23960 23961 23962 -674 -23963 0 23960 23961 23962 -674 -23964 0 23960 23961 23962 -674 23965 0 c 1+1 --> 2 c (-b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ b^{337, 2}_0 ∧ p_674) -> (-b^{337, 3}_2 ∧ b^{337, 3}_1 ∧ -b^{337, 3}_0) c in CNF: c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ -p_674 ∨ -b^{337, 3}_2 c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ -p_674 ∨ b^{337, 3}_1 c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ -p_674 ∨ -b^{337, 3}_0 c in DIMACS: 23960 23961 -23962 -674 -23963 0 23960 23961 -23962 -674 23964 0 23960 23961 -23962 -674 -23965 0 c 2+1 --> break c (-b^{337, 2}_2 ∧ b^{337, 2}_1 ∧ -b^{337, 2}_0 ∧ p_674) -> break c in CNF: c b^{337, 2}_2 ∨ -b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ -p_674 ∨ break c in DIMACS: 23960 -23961 23962 -674 1162 0 c 2-1 --> 1 c (-b^{337, 2}_2 ∧ b^{337, 2}_1 ∧ -b^{337, 2}_0 ∧ -p_674) -> (-b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ b^{337, 3}_0) c in CNF: c b^{337, 2}_2 ∨ -b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ p_674 ∨ -b^{337, 3}_2 c b^{337, 2}_2 ∨ -b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ p_674 ∨ -b^{337, 3}_1 c b^{337, 2}_2 ∨ -b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ p_674 ∨ b^{337, 3}_0 c in DIMACS: 23960 -23961 23962 674 -23963 0 23960 -23961 23962 674 -23964 0 23960 -23961 23962 674 23965 0 c 1-1 --> 0 c (-b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ b^{337, 2}_0 ∧ -p_674) -> (-b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ -b^{337, 3}_0) c in CNF: c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ p_674 ∨ -b^{337, 3}_2 c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ p_674 ∨ -b^{337, 3}_1 c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ p_674 ∨ -b^{337, 3}_0 c in DIMACS: 23960 23961 -23962 674 -23963 0 23960 23961 -23962 674 -23964 0 23960 23961 -23962 674 -23965 0 c 0-1 --> -1 c (-b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ -b^{337, 2}_0 ∧ -p_674) -> ( b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ b^{337, 3}_0) c in CNF: c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ p_674 ∨ b^{337, 3}_2 c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ p_674 ∨ -b^{337, 3}_1 c b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ p_674 ∨ b^{337, 3}_0 c in DIMACS: 23960 23961 23962 674 23963 0 23960 23961 23962 674 -23964 0 23960 23961 23962 674 23965 0 c -1-1 --> -2 c ( b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ b^{337, 2}_0 ∧ -p_674) -> ( b^{337, 3}_2 ∧ b^{337, 3}_1 ∧ -b^{337, 3}_0) c in CNF: c -b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ p_674 ∨ b^{337, 3}_2 c -b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ p_674 ∨ b^{337, 3}_1 c -b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ p_674 ∨ -b^{337, 3}_0 c in DIMACS: -23960 23961 -23962 674 23963 0 -23960 23961 -23962 674 23964 0 -23960 23961 -23962 674 -23965 0 c -2-1 --> break c ( b^{337, 2}_2 ∧ b^{337, 2}_1 ∧ -b^{337, 2}_0 ∧ -p_674) -> break c in CNF: c -b^{337, 2}_2 ∨ -b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ p_674 ∨ break c in DIMACS: -23960 -23961 23962 674 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{337, 2}_2 ∧ -b^{337, 2}_1 ∧ -b^{337, 2}_0 ∧ true) c in CNF: c -b^{337, 2}_2 ∨ b^{337, 2}_1 ∨ b^{337, 2}_0 ∨ false c in DIMACS: -23960 23961 23962 0 c 3 does not represent an automaton state. c -(-b^{337, 2}_2 ∧ b^{337, 2}_1 ∧ b^{337, 2}_0 ∧ true) c in CNF: c b^{337, 2}_2 ∨ -b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ false c in DIMACS: 23960 -23961 -23962 0 c -3 does not represent an automaton state. c -( b^{337, 2}_2 ∧ b^{337, 2}_1 ∧ b^{337, 2}_0 ∧ true) c in CNF: c -b^{337, 2}_2 ∨ -b^{337, 2}_1 ∨ -b^{337, 2}_0 ∨ false c in DIMACS: -23960 -23961 -23962 0 c i = 3 c -2+1 --> -1 c ( b^{337, 3}_2 ∧ b^{337, 3}_1 ∧ -b^{337, 3}_0 ∧ p_1011) -> ( b^{337, 4}_2 ∧ -b^{337, 4}_1 ∧ b^{337, 4}_0) c in CNF: c -b^{337, 3}_2 ∨ -b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ -p_1011 ∨ b^{337, 4}_2 c -b^{337, 3}_2 ∨ -b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ -p_1011 ∨ -b^{337, 4}_1 c -b^{337, 3}_2 ∨ -b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ -p_1011 ∨ b^{337, 4}_0 c in DIMACS: -23963 -23964 23965 -1011 23966 0 -23963 -23964 23965 -1011 -23967 0 -23963 -23964 23965 -1011 23968 0 c -1+1 --> 0 c ( b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ b^{337, 3}_0 ∧ p_1011) -> (-b^{337, 4}_2 ∧ -b^{337, 4}_1 ∧ -b^{337, 4}_0) c in CNF: c -b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ -p_1011 ∨ -b^{337, 4}_2 c -b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ -p_1011 ∨ -b^{337, 4}_1 c -b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ -p_1011 ∨ -b^{337, 4}_0 c in DIMACS: -23963 23964 -23965 -1011 -23966 0 -23963 23964 -23965 -1011 -23967 0 -23963 23964 -23965 -1011 -23968 0 c 0+1 --> 1 c (-b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ -b^{337, 3}_0 ∧ p_1011) -> (-b^{337, 4}_2 ∧ -b^{337, 4}_1 ∧ b^{337, 4}_0) c in CNF: c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ -p_1011 ∨ -b^{337, 4}_2 c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ -p_1011 ∨ -b^{337, 4}_1 c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ -p_1011 ∨ b^{337, 4}_0 c in DIMACS: 23963 23964 23965 -1011 -23966 0 23963 23964 23965 -1011 -23967 0 23963 23964 23965 -1011 23968 0 c 1+1 --> 2 c (-b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ b^{337, 3}_0 ∧ p_1011) -> (-b^{337, 4}_2 ∧ b^{337, 4}_1 ∧ -b^{337, 4}_0) c in CNF: c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ -p_1011 ∨ -b^{337, 4}_2 c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ -p_1011 ∨ b^{337, 4}_1 c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ -p_1011 ∨ -b^{337, 4}_0 c in DIMACS: 23963 23964 -23965 -1011 -23966 0 23963 23964 -23965 -1011 23967 0 23963 23964 -23965 -1011 -23968 0 c 2+1 --> break c (-b^{337, 3}_2 ∧ b^{337, 3}_1 ∧ -b^{337, 3}_0 ∧ p_1011) -> break c in CNF: c b^{337, 3}_2 ∨ -b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ -p_1011 ∨ break c in DIMACS: 23963 -23964 23965 -1011 1162 0 c 2-1 --> 1 c (-b^{337, 3}_2 ∧ b^{337, 3}_1 ∧ -b^{337, 3}_0 ∧ -p_1011) -> (-b^{337, 4}_2 ∧ -b^{337, 4}_1 ∧ b^{337, 4}_0) c in CNF: c b^{337, 3}_2 ∨ -b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ p_1011 ∨ -b^{337, 4}_2 c b^{337, 3}_2 ∨ -b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ p_1011 ∨ -b^{337, 4}_1 c b^{337, 3}_2 ∨ -b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ p_1011 ∨ b^{337, 4}_0 c in DIMACS: 23963 -23964 23965 1011 -23966 0 23963 -23964 23965 1011 -23967 0 23963 -23964 23965 1011 23968 0 c 1-1 --> 0 c (-b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ b^{337, 3}_0 ∧ -p_1011) -> (-b^{337, 4}_2 ∧ -b^{337, 4}_1 ∧ -b^{337, 4}_0) c in CNF: c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ p_1011 ∨ -b^{337, 4}_2 c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ p_1011 ∨ -b^{337, 4}_1 c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ p_1011 ∨ -b^{337, 4}_0 c in DIMACS: 23963 23964 -23965 1011 -23966 0 23963 23964 -23965 1011 -23967 0 23963 23964 -23965 1011 -23968 0 c 0-1 --> -1 c (-b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ -b^{337, 3}_0 ∧ -p_1011) -> ( b^{337, 4}_2 ∧ -b^{337, 4}_1 ∧ b^{337, 4}_0) c in CNF: c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ p_1011 ∨ b^{337, 4}_2 c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ p_1011 ∨ -b^{337, 4}_1 c b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ p_1011 ∨ b^{337, 4}_0 c in DIMACS: 23963 23964 23965 1011 23966 0 23963 23964 23965 1011 -23967 0 23963 23964 23965 1011 23968 0 c -1-1 --> -2 c ( b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ b^{337, 3}_0 ∧ -p_1011) -> ( b^{337, 4}_2 ∧ b^{337, 4}_1 ∧ -b^{337, 4}_0) c in CNF: c -b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ p_1011 ∨ b^{337, 4}_2 c -b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ p_1011 ∨ b^{337, 4}_1 c -b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ p_1011 ∨ -b^{337, 4}_0 c in DIMACS: -23963 23964 -23965 1011 23966 0 -23963 23964 -23965 1011 23967 0 -23963 23964 -23965 1011 -23968 0 c -2-1 --> break c ( b^{337, 3}_2 ∧ b^{337, 3}_1 ∧ -b^{337, 3}_0 ∧ -p_1011) -> break c in CNF: c -b^{337, 3}_2 ∨ -b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ p_1011 ∨ break c in DIMACS: -23963 -23964 23965 1011 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{337, 3}_2 ∧ -b^{337, 3}_1 ∧ -b^{337, 3}_0 ∧ true) c in CNF: c -b^{337, 3}_2 ∨ b^{337, 3}_1 ∨ b^{337, 3}_0 ∨ false c in DIMACS: -23963 23964 23965 0 c 3 does not represent an automaton state. c -(-b^{337, 3}_2 ∧ b^{337, 3}_1 ∧ b^{337, 3}_0 ∧ true) c in CNF: c b^{337, 3}_2 ∨ -b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ false c in DIMACS: 23963 -23964 -23965 0 c -3 does not represent an automaton state. c -( b^{337, 3}_2 ∧ b^{337, 3}_1 ∧ b^{337, 3}_0 ∧ true) c in CNF: c -b^{337, 3}_2 ∨ -b^{337, 3}_1 ∨ -b^{337, 3}_0 ∨ false c in DIMACS: -23963 -23964 -23965 0 c INIT for k = 338 c -b^{338, 1}_2 c -b^{338, 1}_1 c -b^{338, 1}_0 c in DIMACS: -23969 0 -23970 0 -23971 0 c Transitions for k = 338 c i = 1 c -2+1 --> -1 c ( b^{338, 1}_2 ∧ b^{338, 1}_1 ∧ -b^{338, 1}_0 ∧ p_338) -> ( b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ b^{338, 2}_0) c in CNF: c -b^{338, 1}_2 ∨ -b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ -p_338 ∨ b^{338, 2}_2 c -b^{338, 1}_2 ∨ -b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ -p_338 ∨ -b^{338, 2}_1 c -b^{338, 1}_2 ∨ -b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ -p_338 ∨ b^{338, 2}_0 c in DIMACS: -23969 -23970 23971 -338 23972 0 -23969 -23970 23971 -338 -23973 0 -23969 -23970 23971 -338 23974 0 c -1+1 --> 0 c ( b^{338, 1}_2 ∧ -b^{338, 1}_1 ∧ b^{338, 1}_0 ∧ p_338) -> (-b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ -b^{338, 2}_0) c in CNF: c -b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ -p_338 ∨ -b^{338, 2}_2 c -b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ -p_338 ∨ -b^{338, 2}_1 c -b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ -p_338 ∨ -b^{338, 2}_0 c in DIMACS: -23969 23970 -23971 -338 -23972 0 -23969 23970 -23971 -338 -23973 0 -23969 23970 -23971 -338 -23974 0 c 0+1 --> 1 c (-b^{338, 1}_2 ∧ -b^{338, 1}_1 ∧ -b^{338, 1}_0 ∧ p_338) -> (-b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ b^{338, 2}_0) c in CNF: c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ -p_338 ∨ -b^{338, 2}_2 c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ -p_338 ∨ -b^{338, 2}_1 c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ -p_338 ∨ b^{338, 2}_0 c in DIMACS: 23969 23970 23971 -338 -23972 0 23969 23970 23971 -338 -23973 0 23969 23970 23971 -338 23974 0 c 1+1 --> 2 c (-b^{338, 1}_2 ∧ -b^{338, 1}_1 ∧ b^{338, 1}_0 ∧ p_338) -> (-b^{338, 2}_2 ∧ b^{338, 2}_1 ∧ -b^{338, 2}_0) c in CNF: c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ -p_338 ∨ -b^{338, 2}_2 c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ -p_338 ∨ b^{338, 2}_1 c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ -p_338 ∨ -b^{338, 2}_0 c in DIMACS: 23969 23970 -23971 -338 -23972 0 23969 23970 -23971 -338 23973 0 23969 23970 -23971 -338 -23974 0 c 2+1 --> break c (-b^{338, 1}_2 ∧ b^{338, 1}_1 ∧ -b^{338, 1}_0 ∧ p_338) -> break c in CNF: c b^{338, 1}_2 ∨ -b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ -p_338 ∨ break c in DIMACS: 23969 -23970 23971 -338 1162 0 c 2-1 --> 1 c (-b^{338, 1}_2 ∧ b^{338, 1}_1 ∧ -b^{338, 1}_0 ∧ -p_338) -> (-b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ b^{338, 2}_0) c in CNF: c b^{338, 1}_2 ∨ -b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ p_338 ∨ -b^{338, 2}_2 c b^{338, 1}_2 ∨ -b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ p_338 ∨ -b^{338, 2}_1 c b^{338, 1}_2 ∨ -b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ p_338 ∨ b^{338, 2}_0 c in DIMACS: 23969 -23970 23971 338 -23972 0 23969 -23970 23971 338 -23973 0 23969 -23970 23971 338 23974 0 c 1-1 --> 0 c (-b^{338, 1}_2 ∧ -b^{338, 1}_1 ∧ b^{338, 1}_0 ∧ -p_338) -> (-b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ -b^{338, 2}_0) c in CNF: c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ p_338 ∨ -b^{338, 2}_2 c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ p_338 ∨ -b^{338, 2}_1 c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ p_338 ∨ -b^{338, 2}_0 c in DIMACS: 23969 23970 -23971 338 -23972 0 23969 23970 -23971 338 -23973 0 23969 23970 -23971 338 -23974 0 c 0-1 --> -1 c (-b^{338, 1}_2 ∧ -b^{338, 1}_1 ∧ -b^{338, 1}_0 ∧ -p_338) -> ( b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ b^{338, 2}_0) c in CNF: c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ p_338 ∨ b^{338, 2}_2 c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ p_338 ∨ -b^{338, 2}_1 c b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ p_338 ∨ b^{338, 2}_0 c in DIMACS: 23969 23970 23971 338 23972 0 23969 23970 23971 338 -23973 0 23969 23970 23971 338 23974 0 c -1-1 --> -2 c ( b^{338, 1}_2 ∧ -b^{338, 1}_1 ∧ b^{338, 1}_0 ∧ -p_338) -> ( b^{338, 2}_2 ∧ b^{338, 2}_1 ∧ -b^{338, 2}_0) c in CNF: c -b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ p_338 ∨ b^{338, 2}_2 c -b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ p_338 ∨ b^{338, 2}_1 c -b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ p_338 ∨ -b^{338, 2}_0 c in DIMACS: -23969 23970 -23971 338 23972 0 -23969 23970 -23971 338 23973 0 -23969 23970 -23971 338 -23974 0 c -2-1 --> break c ( b^{338, 1}_2 ∧ b^{338, 1}_1 ∧ -b^{338, 1}_0 ∧ -p_338) -> break c in CNF: c -b^{338, 1}_2 ∨ -b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ p_338 ∨ break c in DIMACS: -23969 -23970 23971 338 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{338, 1}_2 ∧ -b^{338, 1}_1 ∧ -b^{338, 1}_0 ∧ true) c in CNF: c -b^{338, 1}_2 ∨ b^{338, 1}_1 ∨ b^{338, 1}_0 ∨ false c in DIMACS: -23969 23970 23971 0 c 3 does not represent an automaton state. c -(-b^{338, 1}_2 ∧ b^{338, 1}_1 ∧ b^{338, 1}_0 ∧ true) c in CNF: c b^{338, 1}_2 ∨ -b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ false c in DIMACS: 23969 -23970 -23971 0 c -3 does not represent an automaton state. c -( b^{338, 1}_2 ∧ b^{338, 1}_1 ∧ b^{338, 1}_0 ∧ true) c in CNF: c -b^{338, 1}_2 ∨ -b^{338, 1}_1 ∨ -b^{338, 1}_0 ∨ false c in DIMACS: -23969 -23970 -23971 0 c i = 2 c -2+1 --> -1 c ( b^{338, 2}_2 ∧ b^{338, 2}_1 ∧ -b^{338, 2}_0 ∧ p_676) -> ( b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ b^{338, 3}_0) c in CNF: c -b^{338, 2}_2 ∨ -b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ -p_676 ∨ b^{338, 3}_2 c -b^{338, 2}_2 ∨ -b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ -p_676 ∨ -b^{338, 3}_1 c -b^{338, 2}_2 ∨ -b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ -p_676 ∨ b^{338, 3}_0 c in DIMACS: -23972 -23973 23974 -676 23975 0 -23972 -23973 23974 -676 -23976 0 -23972 -23973 23974 -676 23977 0 c -1+1 --> 0 c ( b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ b^{338, 2}_0 ∧ p_676) -> (-b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ -b^{338, 3}_0) c in CNF: c -b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ -p_676 ∨ -b^{338, 3}_2 c -b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ -p_676 ∨ -b^{338, 3}_1 c -b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ -p_676 ∨ -b^{338, 3}_0 c in DIMACS: -23972 23973 -23974 -676 -23975 0 -23972 23973 -23974 -676 -23976 0 -23972 23973 -23974 -676 -23977 0 c 0+1 --> 1 c (-b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ -b^{338, 2}_0 ∧ p_676) -> (-b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ b^{338, 3}_0) c in CNF: c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ -p_676 ∨ -b^{338, 3}_2 c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ -p_676 ∨ -b^{338, 3}_1 c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ -p_676 ∨ b^{338, 3}_0 c in DIMACS: 23972 23973 23974 -676 -23975 0 23972 23973 23974 -676 -23976 0 23972 23973 23974 -676 23977 0 c 1+1 --> 2 c (-b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ b^{338, 2}_0 ∧ p_676) -> (-b^{338, 3}_2 ∧ b^{338, 3}_1 ∧ -b^{338, 3}_0) c in CNF: c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ -p_676 ∨ -b^{338, 3}_2 c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ -p_676 ∨ b^{338, 3}_1 c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ -p_676 ∨ -b^{338, 3}_0 c in DIMACS: 23972 23973 -23974 -676 -23975 0 23972 23973 -23974 -676 23976 0 23972 23973 -23974 -676 -23977 0 c 2+1 --> break c (-b^{338, 2}_2 ∧ b^{338, 2}_1 ∧ -b^{338, 2}_0 ∧ p_676) -> break c in CNF: c b^{338, 2}_2 ∨ -b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ -p_676 ∨ break c in DIMACS: 23972 -23973 23974 -676 1162 0 c 2-1 --> 1 c (-b^{338, 2}_2 ∧ b^{338, 2}_1 ∧ -b^{338, 2}_0 ∧ -p_676) -> (-b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ b^{338, 3}_0) c in CNF: c b^{338, 2}_2 ∨ -b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ p_676 ∨ -b^{338, 3}_2 c b^{338, 2}_2 ∨ -b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ p_676 ∨ -b^{338, 3}_1 c b^{338, 2}_2 ∨ -b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ p_676 ∨ b^{338, 3}_0 c in DIMACS: 23972 -23973 23974 676 -23975 0 23972 -23973 23974 676 -23976 0 23972 -23973 23974 676 23977 0 c 1-1 --> 0 c (-b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ b^{338, 2}_0 ∧ -p_676) -> (-b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ -b^{338, 3}_0) c in CNF: c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ p_676 ∨ -b^{338, 3}_2 c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ p_676 ∨ -b^{338, 3}_1 c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ p_676 ∨ -b^{338, 3}_0 c in DIMACS: 23972 23973 -23974 676 -23975 0 23972 23973 -23974 676 -23976 0 23972 23973 -23974 676 -23977 0 c 0-1 --> -1 c (-b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ -b^{338, 2}_0 ∧ -p_676) -> ( b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ b^{338, 3}_0) c in CNF: c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ p_676 ∨ b^{338, 3}_2 c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ p_676 ∨ -b^{338, 3}_1 c b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ p_676 ∨ b^{338, 3}_0 c in DIMACS: 23972 23973 23974 676 23975 0 23972 23973 23974 676 -23976 0 23972 23973 23974 676 23977 0 c -1-1 --> -2 c ( b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ b^{338, 2}_0 ∧ -p_676) -> ( b^{338, 3}_2 ∧ b^{338, 3}_1 ∧ -b^{338, 3}_0) c in CNF: c -b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ p_676 ∨ b^{338, 3}_2 c -b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ p_676 ∨ b^{338, 3}_1 c -b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ p_676 ∨ -b^{338, 3}_0 c in DIMACS: -23972 23973 -23974 676 23975 0 -23972 23973 -23974 676 23976 0 -23972 23973 -23974 676 -23977 0 c -2-1 --> break c ( b^{338, 2}_2 ∧ b^{338, 2}_1 ∧ -b^{338, 2}_0 ∧ -p_676) -> break c in CNF: c -b^{338, 2}_2 ∨ -b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ p_676 ∨ break c in DIMACS: -23972 -23973 23974 676 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{338, 2}_2 ∧ -b^{338, 2}_1 ∧ -b^{338, 2}_0 ∧ true) c in CNF: c -b^{338, 2}_2 ∨ b^{338, 2}_1 ∨ b^{338, 2}_0 ∨ false c in DIMACS: -23972 23973 23974 0 c 3 does not represent an automaton state. c -(-b^{338, 2}_2 ∧ b^{338, 2}_1 ∧ b^{338, 2}_0 ∧ true) c in CNF: c b^{338, 2}_2 ∨ -b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ false c in DIMACS: 23972 -23973 -23974 0 c -3 does not represent an automaton state. c -( b^{338, 2}_2 ∧ b^{338, 2}_1 ∧ b^{338, 2}_0 ∧ true) c in CNF: c -b^{338, 2}_2 ∨ -b^{338, 2}_1 ∨ -b^{338, 2}_0 ∨ false c in DIMACS: -23972 -23973 -23974 0 c i = 3 c -2+1 --> -1 c ( b^{338, 3}_2 ∧ b^{338, 3}_1 ∧ -b^{338, 3}_0 ∧ p_1014) -> ( b^{338, 4}_2 ∧ -b^{338, 4}_1 ∧ b^{338, 4}_0) c in CNF: c -b^{338, 3}_2 ∨ -b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ -p_1014 ∨ b^{338, 4}_2 c -b^{338, 3}_2 ∨ -b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ -p_1014 ∨ -b^{338, 4}_1 c -b^{338, 3}_2 ∨ -b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ -p_1014 ∨ b^{338, 4}_0 c in DIMACS: -23975 -23976 23977 -1014 23978 0 -23975 -23976 23977 -1014 -23979 0 -23975 -23976 23977 -1014 23980 0 c -1+1 --> 0 c ( b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ b^{338, 3}_0 ∧ p_1014) -> (-b^{338, 4}_2 ∧ -b^{338, 4}_1 ∧ -b^{338, 4}_0) c in CNF: c -b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ -p_1014 ∨ -b^{338, 4}_2 c -b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ -p_1014 ∨ -b^{338, 4}_1 c -b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ -p_1014 ∨ -b^{338, 4}_0 c in DIMACS: -23975 23976 -23977 -1014 -23978 0 -23975 23976 -23977 -1014 -23979 0 -23975 23976 -23977 -1014 -23980 0 c 0+1 --> 1 c (-b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ -b^{338, 3}_0 ∧ p_1014) -> (-b^{338, 4}_2 ∧ -b^{338, 4}_1 ∧ b^{338, 4}_0) c in CNF: c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ -p_1014 ∨ -b^{338, 4}_2 c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ -p_1014 ∨ -b^{338, 4}_1 c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ -p_1014 ∨ b^{338, 4}_0 c in DIMACS: 23975 23976 23977 -1014 -23978 0 23975 23976 23977 -1014 -23979 0 23975 23976 23977 -1014 23980 0 c 1+1 --> 2 c (-b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ b^{338, 3}_0 ∧ p_1014) -> (-b^{338, 4}_2 ∧ b^{338, 4}_1 ∧ -b^{338, 4}_0) c in CNF: c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ -p_1014 ∨ -b^{338, 4}_2 c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ -p_1014 ∨ b^{338, 4}_1 c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ -p_1014 ∨ -b^{338, 4}_0 c in DIMACS: 23975 23976 -23977 -1014 -23978 0 23975 23976 -23977 -1014 23979 0 23975 23976 -23977 -1014 -23980 0 c 2+1 --> break c (-b^{338, 3}_2 ∧ b^{338, 3}_1 ∧ -b^{338, 3}_0 ∧ p_1014) -> break c in CNF: c b^{338, 3}_2 ∨ -b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ -p_1014 ∨ break c in DIMACS: 23975 -23976 23977 -1014 1162 0 c 2-1 --> 1 c (-b^{338, 3}_2 ∧ b^{338, 3}_1 ∧ -b^{338, 3}_0 ∧ -p_1014) -> (-b^{338, 4}_2 ∧ -b^{338, 4}_1 ∧ b^{338, 4}_0) c in CNF: c b^{338, 3}_2 ∨ -b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ p_1014 ∨ -b^{338, 4}_2 c b^{338, 3}_2 ∨ -b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ p_1014 ∨ -b^{338, 4}_1 c b^{338, 3}_2 ∨ -b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ p_1014 ∨ b^{338, 4}_0 c in DIMACS: 23975 -23976 23977 1014 -23978 0 23975 -23976 23977 1014 -23979 0 23975 -23976 23977 1014 23980 0 c 1-1 --> 0 c (-b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ b^{338, 3}_0 ∧ -p_1014) -> (-b^{338, 4}_2 ∧ -b^{338, 4}_1 ∧ -b^{338, 4}_0) c in CNF: c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ p_1014 ∨ -b^{338, 4}_2 c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ p_1014 ∨ -b^{338, 4}_1 c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ p_1014 ∨ -b^{338, 4}_0 c in DIMACS: 23975 23976 -23977 1014 -23978 0 23975 23976 -23977 1014 -23979 0 23975 23976 -23977 1014 -23980 0 c 0-1 --> -1 c (-b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ -b^{338, 3}_0 ∧ -p_1014) -> ( b^{338, 4}_2 ∧ -b^{338, 4}_1 ∧ b^{338, 4}_0) c in CNF: c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ p_1014 ∨ b^{338, 4}_2 c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ p_1014 ∨ -b^{338, 4}_1 c b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ p_1014 ∨ b^{338, 4}_0 c in DIMACS: 23975 23976 23977 1014 23978 0 23975 23976 23977 1014 -23979 0 23975 23976 23977 1014 23980 0 c -1-1 --> -2 c ( b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ b^{338, 3}_0 ∧ -p_1014) -> ( b^{338, 4}_2 ∧ b^{338, 4}_1 ∧ -b^{338, 4}_0) c in CNF: c -b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ p_1014 ∨ b^{338, 4}_2 c -b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ p_1014 ∨ b^{338, 4}_1 c -b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ p_1014 ∨ -b^{338, 4}_0 c in DIMACS: -23975 23976 -23977 1014 23978 0 -23975 23976 -23977 1014 23979 0 -23975 23976 -23977 1014 -23980 0 c -2-1 --> break c ( b^{338, 3}_2 ∧ b^{338, 3}_1 ∧ -b^{338, 3}_0 ∧ -p_1014) -> break c in CNF: c -b^{338, 3}_2 ∨ -b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ p_1014 ∨ break c in DIMACS: -23975 -23976 23977 1014 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{338, 3}_2 ∧ -b^{338, 3}_1 ∧ -b^{338, 3}_0 ∧ true) c in CNF: c -b^{338, 3}_2 ∨ b^{338, 3}_1 ∨ b^{338, 3}_0 ∨ false c in DIMACS: -23975 23976 23977 0 c 3 does not represent an automaton state. c -(-b^{338, 3}_2 ∧ b^{338, 3}_1 ∧ b^{338, 3}_0 ∧ true) c in CNF: c b^{338, 3}_2 ∨ -b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ false c in DIMACS: 23975 -23976 -23977 0 c -3 does not represent an automaton state. c -( b^{338, 3}_2 ∧ b^{338, 3}_1 ∧ b^{338, 3}_0 ∧ true) c in CNF: c -b^{338, 3}_2 ∨ -b^{338, 3}_1 ∨ -b^{338, 3}_0 ∨ false c in DIMACS: -23975 -23976 -23977 0 c INIT for k = 339 c -b^{339, 1}_2 c -b^{339, 1}_1 c -b^{339, 1}_0 c in DIMACS: -23981 0 -23982 0 -23983 0 c Transitions for k = 339 c i = 1 c -2+1 --> -1 c ( b^{339, 1}_2 ∧ b^{339, 1}_1 ∧ -b^{339, 1}_0 ∧ p_339) -> ( b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ b^{339, 2}_0) c in CNF: c -b^{339, 1}_2 ∨ -b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ -p_339 ∨ b^{339, 2}_2 c -b^{339, 1}_2 ∨ -b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ -p_339 ∨ -b^{339, 2}_1 c -b^{339, 1}_2 ∨ -b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ -p_339 ∨ b^{339, 2}_0 c in DIMACS: -23981 -23982 23983 -339 23984 0 -23981 -23982 23983 -339 -23985 0 -23981 -23982 23983 -339 23986 0 c -1+1 --> 0 c ( b^{339, 1}_2 ∧ -b^{339, 1}_1 ∧ b^{339, 1}_0 ∧ p_339) -> (-b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ -b^{339, 2}_0) c in CNF: c -b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ -p_339 ∨ -b^{339, 2}_2 c -b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ -p_339 ∨ -b^{339, 2}_1 c -b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ -p_339 ∨ -b^{339, 2}_0 c in DIMACS: -23981 23982 -23983 -339 -23984 0 -23981 23982 -23983 -339 -23985 0 -23981 23982 -23983 -339 -23986 0 c 0+1 --> 1 c (-b^{339, 1}_2 ∧ -b^{339, 1}_1 ∧ -b^{339, 1}_0 ∧ p_339) -> (-b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ b^{339, 2}_0) c in CNF: c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ -p_339 ∨ -b^{339, 2}_2 c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ -p_339 ∨ -b^{339, 2}_1 c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ -p_339 ∨ b^{339, 2}_0 c in DIMACS: 23981 23982 23983 -339 -23984 0 23981 23982 23983 -339 -23985 0 23981 23982 23983 -339 23986 0 c 1+1 --> 2 c (-b^{339, 1}_2 ∧ -b^{339, 1}_1 ∧ b^{339, 1}_0 ∧ p_339) -> (-b^{339, 2}_2 ∧ b^{339, 2}_1 ∧ -b^{339, 2}_0) c in CNF: c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ -p_339 ∨ -b^{339, 2}_2 c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ -p_339 ∨ b^{339, 2}_1 c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ -p_339 ∨ -b^{339, 2}_0 c in DIMACS: 23981 23982 -23983 -339 -23984 0 23981 23982 -23983 -339 23985 0 23981 23982 -23983 -339 -23986 0 c 2+1 --> break c (-b^{339, 1}_2 ∧ b^{339, 1}_1 ∧ -b^{339, 1}_0 ∧ p_339) -> break c in CNF: c b^{339, 1}_2 ∨ -b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ -p_339 ∨ break c in DIMACS: 23981 -23982 23983 -339 1162 0 c 2-1 --> 1 c (-b^{339, 1}_2 ∧ b^{339, 1}_1 ∧ -b^{339, 1}_0 ∧ -p_339) -> (-b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ b^{339, 2}_0) c in CNF: c b^{339, 1}_2 ∨ -b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ p_339 ∨ -b^{339, 2}_2 c b^{339, 1}_2 ∨ -b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ p_339 ∨ -b^{339, 2}_1 c b^{339, 1}_2 ∨ -b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ p_339 ∨ b^{339, 2}_0 c in DIMACS: 23981 -23982 23983 339 -23984 0 23981 -23982 23983 339 -23985 0 23981 -23982 23983 339 23986 0 c 1-1 --> 0 c (-b^{339, 1}_2 ∧ -b^{339, 1}_1 ∧ b^{339, 1}_0 ∧ -p_339) -> (-b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ -b^{339, 2}_0) c in CNF: c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ p_339 ∨ -b^{339, 2}_2 c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ p_339 ∨ -b^{339, 2}_1 c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ p_339 ∨ -b^{339, 2}_0 c in DIMACS: 23981 23982 -23983 339 -23984 0 23981 23982 -23983 339 -23985 0 23981 23982 -23983 339 -23986 0 c 0-1 --> -1 c (-b^{339, 1}_2 ∧ -b^{339, 1}_1 ∧ -b^{339, 1}_0 ∧ -p_339) -> ( b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ b^{339, 2}_0) c in CNF: c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ p_339 ∨ b^{339, 2}_2 c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ p_339 ∨ -b^{339, 2}_1 c b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ p_339 ∨ b^{339, 2}_0 c in DIMACS: 23981 23982 23983 339 23984 0 23981 23982 23983 339 -23985 0 23981 23982 23983 339 23986 0 c -1-1 --> -2 c ( b^{339, 1}_2 ∧ -b^{339, 1}_1 ∧ b^{339, 1}_0 ∧ -p_339) -> ( b^{339, 2}_2 ∧ b^{339, 2}_1 ∧ -b^{339, 2}_0) c in CNF: c -b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ p_339 ∨ b^{339, 2}_2 c -b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ p_339 ∨ b^{339, 2}_1 c -b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ p_339 ∨ -b^{339, 2}_0 c in DIMACS: -23981 23982 -23983 339 23984 0 -23981 23982 -23983 339 23985 0 -23981 23982 -23983 339 -23986 0 c -2-1 --> break c ( b^{339, 1}_2 ∧ b^{339, 1}_1 ∧ -b^{339, 1}_0 ∧ -p_339) -> break c in CNF: c -b^{339, 1}_2 ∨ -b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ p_339 ∨ break c in DIMACS: -23981 -23982 23983 339 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{339, 1}_2 ∧ -b^{339, 1}_1 ∧ -b^{339, 1}_0 ∧ true) c in CNF: c -b^{339, 1}_2 ∨ b^{339, 1}_1 ∨ b^{339, 1}_0 ∨ false c in DIMACS: -23981 23982 23983 0 c 3 does not represent an automaton state. c -(-b^{339, 1}_2 ∧ b^{339, 1}_1 ∧ b^{339, 1}_0 ∧ true) c in CNF: c b^{339, 1}_2 ∨ -b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ false c in DIMACS: 23981 -23982 -23983 0 c -3 does not represent an automaton state. c -( b^{339, 1}_2 ∧ b^{339, 1}_1 ∧ b^{339, 1}_0 ∧ true) c in CNF: c -b^{339, 1}_2 ∨ -b^{339, 1}_1 ∨ -b^{339, 1}_0 ∨ false c in DIMACS: -23981 -23982 -23983 0 c i = 2 c -2+1 --> -1 c ( b^{339, 2}_2 ∧ b^{339, 2}_1 ∧ -b^{339, 2}_0 ∧ p_678) -> ( b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ b^{339, 3}_0) c in CNF: c -b^{339, 2}_2 ∨ -b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ -p_678 ∨ b^{339, 3}_2 c -b^{339, 2}_2 ∨ -b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ -p_678 ∨ -b^{339, 3}_1 c -b^{339, 2}_2 ∨ -b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ -p_678 ∨ b^{339, 3}_0 c in DIMACS: -23984 -23985 23986 -678 23987 0 -23984 -23985 23986 -678 -23988 0 -23984 -23985 23986 -678 23989 0 c -1+1 --> 0 c ( b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ b^{339, 2}_0 ∧ p_678) -> (-b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ -b^{339, 3}_0) c in CNF: c -b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ -p_678 ∨ -b^{339, 3}_2 c -b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ -p_678 ∨ -b^{339, 3}_1 c -b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ -p_678 ∨ -b^{339, 3}_0 c in DIMACS: -23984 23985 -23986 -678 -23987 0 -23984 23985 -23986 -678 -23988 0 -23984 23985 -23986 -678 -23989 0 c 0+1 --> 1 c (-b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ -b^{339, 2}_0 ∧ p_678) -> (-b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ b^{339, 3}_0) c in CNF: c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ -p_678 ∨ -b^{339, 3}_2 c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ -p_678 ∨ -b^{339, 3}_1 c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ -p_678 ∨ b^{339, 3}_0 c in DIMACS: 23984 23985 23986 -678 -23987 0 23984 23985 23986 -678 -23988 0 23984 23985 23986 -678 23989 0 c 1+1 --> 2 c (-b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ b^{339, 2}_0 ∧ p_678) -> (-b^{339, 3}_2 ∧ b^{339, 3}_1 ∧ -b^{339, 3}_0) c in CNF: c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ -p_678 ∨ -b^{339, 3}_2 c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ -p_678 ∨ b^{339, 3}_1 c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ -p_678 ∨ -b^{339, 3}_0 c in DIMACS: 23984 23985 -23986 -678 -23987 0 23984 23985 -23986 -678 23988 0 23984 23985 -23986 -678 -23989 0 c 2+1 --> break c (-b^{339, 2}_2 ∧ b^{339, 2}_1 ∧ -b^{339, 2}_0 ∧ p_678) -> break c in CNF: c b^{339, 2}_2 ∨ -b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ -p_678 ∨ break c in DIMACS: 23984 -23985 23986 -678 1162 0 c 2-1 --> 1 c (-b^{339, 2}_2 ∧ b^{339, 2}_1 ∧ -b^{339, 2}_0 ∧ -p_678) -> (-b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ b^{339, 3}_0) c in CNF: c b^{339, 2}_2 ∨ -b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ p_678 ∨ -b^{339, 3}_2 c b^{339, 2}_2 ∨ -b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ p_678 ∨ -b^{339, 3}_1 c b^{339, 2}_2 ∨ -b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ p_678 ∨ b^{339, 3}_0 c in DIMACS: 23984 -23985 23986 678 -23987 0 23984 -23985 23986 678 -23988 0 23984 -23985 23986 678 23989 0 c 1-1 --> 0 c (-b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ b^{339, 2}_0 ∧ -p_678) -> (-b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ -b^{339, 3}_0) c in CNF: c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ p_678 ∨ -b^{339, 3}_2 c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ p_678 ∨ -b^{339, 3}_1 c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ p_678 ∨ -b^{339, 3}_0 c in DIMACS: 23984 23985 -23986 678 -23987 0 23984 23985 -23986 678 -23988 0 23984 23985 -23986 678 -23989 0 c 0-1 --> -1 c (-b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ -b^{339, 2}_0 ∧ -p_678) -> ( b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ b^{339, 3}_0) c in CNF: c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ p_678 ∨ b^{339, 3}_2 c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ p_678 ∨ -b^{339, 3}_1 c b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ p_678 ∨ b^{339, 3}_0 c in DIMACS: 23984 23985 23986 678 23987 0 23984 23985 23986 678 -23988 0 23984 23985 23986 678 23989 0 c -1-1 --> -2 c ( b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ b^{339, 2}_0 ∧ -p_678) -> ( b^{339, 3}_2 ∧ b^{339, 3}_1 ∧ -b^{339, 3}_0) c in CNF: c -b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ p_678 ∨ b^{339, 3}_2 c -b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ p_678 ∨ b^{339, 3}_1 c -b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ p_678 ∨ -b^{339, 3}_0 c in DIMACS: -23984 23985 -23986 678 23987 0 -23984 23985 -23986 678 23988 0 -23984 23985 -23986 678 -23989 0 c -2-1 --> break c ( b^{339, 2}_2 ∧ b^{339, 2}_1 ∧ -b^{339, 2}_0 ∧ -p_678) -> break c in CNF: c -b^{339, 2}_2 ∨ -b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ p_678 ∨ break c in DIMACS: -23984 -23985 23986 678 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{339, 2}_2 ∧ -b^{339, 2}_1 ∧ -b^{339, 2}_0 ∧ true) c in CNF: c -b^{339, 2}_2 ∨ b^{339, 2}_1 ∨ b^{339, 2}_0 ∨ false c in DIMACS: -23984 23985 23986 0 c 3 does not represent an automaton state. c -(-b^{339, 2}_2 ∧ b^{339, 2}_1 ∧ b^{339, 2}_0 ∧ true) c in CNF: c b^{339, 2}_2 ∨ -b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ false c in DIMACS: 23984 -23985 -23986 0 c -3 does not represent an automaton state. c -( b^{339, 2}_2 ∧ b^{339, 2}_1 ∧ b^{339, 2}_0 ∧ true) c in CNF: c -b^{339, 2}_2 ∨ -b^{339, 2}_1 ∨ -b^{339, 2}_0 ∨ false c in DIMACS: -23984 -23985 -23986 0 c i = 3 c -2+1 --> -1 c ( b^{339, 3}_2 ∧ b^{339, 3}_1 ∧ -b^{339, 3}_0 ∧ p_1017) -> ( b^{339, 4}_2 ∧ -b^{339, 4}_1 ∧ b^{339, 4}_0) c in CNF: c -b^{339, 3}_2 ∨ -b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ -p_1017 ∨ b^{339, 4}_2 c -b^{339, 3}_2 ∨ -b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ -p_1017 ∨ -b^{339, 4}_1 c -b^{339, 3}_2 ∨ -b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ -p_1017 ∨ b^{339, 4}_0 c in DIMACS: -23987 -23988 23989 -1017 23990 0 -23987 -23988 23989 -1017 -23991 0 -23987 -23988 23989 -1017 23992 0 c -1+1 --> 0 c ( b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ b^{339, 3}_0 ∧ p_1017) -> (-b^{339, 4}_2 ∧ -b^{339, 4}_1 ∧ -b^{339, 4}_0) c in CNF: c -b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ -p_1017 ∨ -b^{339, 4}_2 c -b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ -p_1017 ∨ -b^{339, 4}_1 c -b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ -p_1017 ∨ -b^{339, 4}_0 c in DIMACS: -23987 23988 -23989 -1017 -23990 0 -23987 23988 -23989 -1017 -23991 0 -23987 23988 -23989 -1017 -23992 0 c 0+1 --> 1 c (-b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ -b^{339, 3}_0 ∧ p_1017) -> (-b^{339, 4}_2 ∧ -b^{339, 4}_1 ∧ b^{339, 4}_0) c in CNF: c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ -p_1017 ∨ -b^{339, 4}_2 c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ -p_1017 ∨ -b^{339, 4}_1 c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ -p_1017 ∨ b^{339, 4}_0 c in DIMACS: 23987 23988 23989 -1017 -23990 0 23987 23988 23989 -1017 -23991 0 23987 23988 23989 -1017 23992 0 c 1+1 --> 2 c (-b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ b^{339, 3}_0 ∧ p_1017) -> (-b^{339, 4}_2 ∧ b^{339, 4}_1 ∧ -b^{339, 4}_0) c in CNF: c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ -p_1017 ∨ -b^{339, 4}_2 c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ -p_1017 ∨ b^{339, 4}_1 c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ -p_1017 ∨ -b^{339, 4}_0 c in DIMACS: 23987 23988 -23989 -1017 -23990 0 23987 23988 -23989 -1017 23991 0 23987 23988 -23989 -1017 -23992 0 c 2+1 --> break c (-b^{339, 3}_2 ∧ b^{339, 3}_1 ∧ -b^{339, 3}_0 ∧ p_1017) -> break c in CNF: c b^{339, 3}_2 ∨ -b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ -p_1017 ∨ break c in DIMACS: 23987 -23988 23989 -1017 1162 0 c 2-1 --> 1 c (-b^{339, 3}_2 ∧ b^{339, 3}_1 ∧ -b^{339, 3}_0 ∧ -p_1017) -> (-b^{339, 4}_2 ∧ -b^{339, 4}_1 ∧ b^{339, 4}_0) c in CNF: c b^{339, 3}_2 ∨ -b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ p_1017 ∨ -b^{339, 4}_2 c b^{339, 3}_2 ∨ -b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ p_1017 ∨ -b^{339, 4}_1 c b^{339, 3}_2 ∨ -b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ p_1017 ∨ b^{339, 4}_0 c in DIMACS: 23987 -23988 23989 1017 -23990 0 23987 -23988 23989 1017 -23991 0 23987 -23988 23989 1017 23992 0 c 1-1 --> 0 c (-b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ b^{339, 3}_0 ∧ -p_1017) -> (-b^{339, 4}_2 ∧ -b^{339, 4}_1 ∧ -b^{339, 4}_0) c in CNF: c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ p_1017 ∨ -b^{339, 4}_2 c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ p_1017 ∨ -b^{339, 4}_1 c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ p_1017 ∨ -b^{339, 4}_0 c in DIMACS: 23987 23988 -23989 1017 -23990 0 23987 23988 -23989 1017 -23991 0 23987 23988 -23989 1017 -23992 0 c 0-1 --> -1 c (-b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ -b^{339, 3}_0 ∧ -p_1017) -> ( b^{339, 4}_2 ∧ -b^{339, 4}_1 ∧ b^{339, 4}_0) c in CNF: c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ p_1017 ∨ b^{339, 4}_2 c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ p_1017 ∨ -b^{339, 4}_1 c b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ p_1017 ∨ b^{339, 4}_0 c in DIMACS: 23987 23988 23989 1017 23990 0 23987 23988 23989 1017 -23991 0 23987 23988 23989 1017 23992 0 c -1-1 --> -2 c ( b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ b^{339, 3}_0 ∧ -p_1017) -> ( b^{339, 4}_2 ∧ b^{339, 4}_1 ∧ -b^{339, 4}_0) c in CNF: c -b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ p_1017 ∨ b^{339, 4}_2 c -b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ p_1017 ∨ b^{339, 4}_1 c -b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ p_1017 ∨ -b^{339, 4}_0 c in DIMACS: -23987 23988 -23989 1017 23990 0 -23987 23988 -23989 1017 23991 0 -23987 23988 -23989 1017 -23992 0 c -2-1 --> break c ( b^{339, 3}_2 ∧ b^{339, 3}_1 ∧ -b^{339, 3}_0 ∧ -p_1017) -> break c in CNF: c -b^{339, 3}_2 ∨ -b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ p_1017 ∨ break c in DIMACS: -23987 -23988 23989 1017 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{339, 3}_2 ∧ -b^{339, 3}_1 ∧ -b^{339, 3}_0 ∧ true) c in CNF: c -b^{339, 3}_2 ∨ b^{339, 3}_1 ∨ b^{339, 3}_0 ∨ false c in DIMACS: -23987 23988 23989 0 c 3 does not represent an automaton state. c -(-b^{339, 3}_2 ∧ b^{339, 3}_1 ∧ b^{339, 3}_0 ∧ true) c in CNF: c b^{339, 3}_2 ∨ -b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ false c in DIMACS: 23987 -23988 -23989 0 c -3 does not represent an automaton state. c -( b^{339, 3}_2 ∧ b^{339, 3}_1 ∧ b^{339, 3}_0 ∧ true) c in CNF: c -b^{339, 3}_2 ∨ -b^{339, 3}_1 ∨ -b^{339, 3}_0 ∨ false c in DIMACS: -23987 -23988 -23989 0 c INIT for k = 340 c -b^{340, 1}_2 c -b^{340, 1}_1 c -b^{340, 1}_0 c in DIMACS: -23993 0 -23994 0 -23995 0 c Transitions for k = 340 c i = 1 c -2+1 --> -1 c ( b^{340, 1}_2 ∧ b^{340, 1}_1 ∧ -b^{340, 1}_0 ∧ p_340) -> ( b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ b^{340, 2}_0) c in CNF: c -b^{340, 1}_2 ∨ -b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ -p_340 ∨ b^{340, 2}_2 c -b^{340, 1}_2 ∨ -b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ -p_340 ∨ -b^{340, 2}_1 c -b^{340, 1}_2 ∨ -b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ -p_340 ∨ b^{340, 2}_0 c in DIMACS: -23993 -23994 23995 -340 23996 0 -23993 -23994 23995 -340 -23997 0 -23993 -23994 23995 -340 23998 0 c -1+1 --> 0 c ( b^{340, 1}_2 ∧ -b^{340, 1}_1 ∧ b^{340, 1}_0 ∧ p_340) -> (-b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ -b^{340, 2}_0) c in CNF: c -b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ -p_340 ∨ -b^{340, 2}_2 c -b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ -p_340 ∨ -b^{340, 2}_1 c -b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ -p_340 ∨ -b^{340, 2}_0 c in DIMACS: -23993 23994 -23995 -340 -23996 0 -23993 23994 -23995 -340 -23997 0 -23993 23994 -23995 -340 -23998 0 c 0+1 --> 1 c (-b^{340, 1}_2 ∧ -b^{340, 1}_1 ∧ -b^{340, 1}_0 ∧ p_340) -> (-b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ b^{340, 2}_0) c in CNF: c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ -p_340 ∨ -b^{340, 2}_2 c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ -p_340 ∨ -b^{340, 2}_1 c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ -p_340 ∨ b^{340, 2}_0 c in DIMACS: 23993 23994 23995 -340 -23996 0 23993 23994 23995 -340 -23997 0 23993 23994 23995 -340 23998 0 c 1+1 --> 2 c (-b^{340, 1}_2 ∧ -b^{340, 1}_1 ∧ b^{340, 1}_0 ∧ p_340) -> (-b^{340, 2}_2 ∧ b^{340, 2}_1 ∧ -b^{340, 2}_0) c in CNF: c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ -p_340 ∨ -b^{340, 2}_2 c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ -p_340 ∨ b^{340, 2}_1 c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ -p_340 ∨ -b^{340, 2}_0 c in DIMACS: 23993 23994 -23995 -340 -23996 0 23993 23994 -23995 -340 23997 0 23993 23994 -23995 -340 -23998 0 c 2+1 --> break c (-b^{340, 1}_2 ∧ b^{340, 1}_1 ∧ -b^{340, 1}_0 ∧ p_340) -> break c in CNF: c b^{340, 1}_2 ∨ -b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ -p_340 ∨ break c in DIMACS: 23993 -23994 23995 -340 1162 0 c 2-1 --> 1 c (-b^{340, 1}_2 ∧ b^{340, 1}_1 ∧ -b^{340, 1}_0 ∧ -p_340) -> (-b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ b^{340, 2}_0) c in CNF: c b^{340, 1}_2 ∨ -b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ p_340 ∨ -b^{340, 2}_2 c b^{340, 1}_2 ∨ -b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ p_340 ∨ -b^{340, 2}_1 c b^{340, 1}_2 ∨ -b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ p_340 ∨ b^{340, 2}_0 c in DIMACS: 23993 -23994 23995 340 -23996 0 23993 -23994 23995 340 -23997 0 23993 -23994 23995 340 23998 0 c 1-1 --> 0 c (-b^{340, 1}_2 ∧ -b^{340, 1}_1 ∧ b^{340, 1}_0 ∧ -p_340) -> (-b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ -b^{340, 2}_0) c in CNF: c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ p_340 ∨ -b^{340, 2}_2 c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ p_340 ∨ -b^{340, 2}_1 c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ p_340 ∨ -b^{340, 2}_0 c in DIMACS: 23993 23994 -23995 340 -23996 0 23993 23994 -23995 340 -23997 0 23993 23994 -23995 340 -23998 0 c 0-1 --> -1 c (-b^{340, 1}_2 ∧ -b^{340, 1}_1 ∧ -b^{340, 1}_0 ∧ -p_340) -> ( b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ b^{340, 2}_0) c in CNF: c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ p_340 ∨ b^{340, 2}_2 c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ p_340 ∨ -b^{340, 2}_1 c b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ p_340 ∨ b^{340, 2}_0 c in DIMACS: 23993 23994 23995 340 23996 0 23993 23994 23995 340 -23997 0 23993 23994 23995 340 23998 0 c -1-1 --> -2 c ( b^{340, 1}_2 ∧ -b^{340, 1}_1 ∧ b^{340, 1}_0 ∧ -p_340) -> ( b^{340, 2}_2 ∧ b^{340, 2}_1 ∧ -b^{340, 2}_0) c in CNF: c -b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ p_340 ∨ b^{340, 2}_2 c -b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ p_340 ∨ b^{340, 2}_1 c -b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ p_340 ∨ -b^{340, 2}_0 c in DIMACS: -23993 23994 -23995 340 23996 0 -23993 23994 -23995 340 23997 0 -23993 23994 -23995 340 -23998 0 c -2-1 --> break c ( b^{340, 1}_2 ∧ b^{340, 1}_1 ∧ -b^{340, 1}_0 ∧ -p_340) -> break c in CNF: c -b^{340, 1}_2 ∨ -b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ p_340 ∨ break c in DIMACS: -23993 -23994 23995 340 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{340, 1}_2 ∧ -b^{340, 1}_1 ∧ -b^{340, 1}_0 ∧ true) c in CNF: c -b^{340, 1}_2 ∨ b^{340, 1}_1 ∨ b^{340, 1}_0 ∨ false c in DIMACS: -23993 23994 23995 0 c 3 does not represent an automaton state. c -(-b^{340, 1}_2 ∧ b^{340, 1}_1 ∧ b^{340, 1}_0 ∧ true) c in CNF: c b^{340, 1}_2 ∨ -b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ false c in DIMACS: 23993 -23994 -23995 0 c -3 does not represent an automaton state. c -( b^{340, 1}_2 ∧ b^{340, 1}_1 ∧ b^{340, 1}_0 ∧ true) c in CNF: c -b^{340, 1}_2 ∨ -b^{340, 1}_1 ∨ -b^{340, 1}_0 ∨ false c in DIMACS: -23993 -23994 -23995 0 c i = 2 c -2+1 --> -1 c ( b^{340, 2}_2 ∧ b^{340, 2}_1 ∧ -b^{340, 2}_0 ∧ p_680) -> ( b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ b^{340, 3}_0) c in CNF: c -b^{340, 2}_2 ∨ -b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ -p_680 ∨ b^{340, 3}_2 c -b^{340, 2}_2 ∨ -b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ -p_680 ∨ -b^{340, 3}_1 c -b^{340, 2}_2 ∨ -b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ -p_680 ∨ b^{340, 3}_0 c in DIMACS: -23996 -23997 23998 -680 23999 0 -23996 -23997 23998 -680 -24000 0 -23996 -23997 23998 -680 24001 0 c -1+1 --> 0 c ( b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ b^{340, 2}_0 ∧ p_680) -> (-b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ -b^{340, 3}_0) c in CNF: c -b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ -p_680 ∨ -b^{340, 3}_2 c -b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ -p_680 ∨ -b^{340, 3}_1 c -b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ -p_680 ∨ -b^{340, 3}_0 c in DIMACS: -23996 23997 -23998 -680 -23999 0 -23996 23997 -23998 -680 -24000 0 -23996 23997 -23998 -680 -24001 0 c 0+1 --> 1 c (-b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ -b^{340, 2}_0 ∧ p_680) -> (-b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ b^{340, 3}_0) c in CNF: c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ -p_680 ∨ -b^{340, 3}_2 c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ -p_680 ∨ -b^{340, 3}_1 c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ -p_680 ∨ b^{340, 3}_0 c in DIMACS: 23996 23997 23998 -680 -23999 0 23996 23997 23998 -680 -24000 0 23996 23997 23998 -680 24001 0 c 1+1 --> 2 c (-b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ b^{340, 2}_0 ∧ p_680) -> (-b^{340, 3}_2 ∧ b^{340, 3}_1 ∧ -b^{340, 3}_0) c in CNF: c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ -p_680 ∨ -b^{340, 3}_2 c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ -p_680 ∨ b^{340, 3}_1 c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ -p_680 ∨ -b^{340, 3}_0 c in DIMACS: 23996 23997 -23998 -680 -23999 0 23996 23997 -23998 -680 24000 0 23996 23997 -23998 -680 -24001 0 c 2+1 --> break c (-b^{340, 2}_2 ∧ b^{340, 2}_1 ∧ -b^{340, 2}_0 ∧ p_680) -> break c in CNF: c b^{340, 2}_2 ∨ -b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ -p_680 ∨ break c in DIMACS: 23996 -23997 23998 -680 1162 0 c 2-1 --> 1 c (-b^{340, 2}_2 ∧ b^{340, 2}_1 ∧ -b^{340, 2}_0 ∧ -p_680) -> (-b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ b^{340, 3}_0) c in CNF: c b^{340, 2}_2 ∨ -b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ p_680 ∨ -b^{340, 3}_2 c b^{340, 2}_2 ∨ -b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ p_680 ∨ -b^{340, 3}_1 c b^{340, 2}_2 ∨ -b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ p_680 ∨ b^{340, 3}_0 c in DIMACS: 23996 -23997 23998 680 -23999 0 23996 -23997 23998 680 -24000 0 23996 -23997 23998 680 24001 0 c 1-1 --> 0 c (-b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ b^{340, 2}_0 ∧ -p_680) -> (-b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ -b^{340, 3}_0) c in CNF: c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ p_680 ∨ -b^{340, 3}_2 c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ p_680 ∨ -b^{340, 3}_1 c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ p_680 ∨ -b^{340, 3}_0 c in DIMACS: 23996 23997 -23998 680 -23999 0 23996 23997 -23998 680 -24000 0 23996 23997 -23998 680 -24001 0 c 0-1 --> -1 c (-b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ -b^{340, 2}_0 ∧ -p_680) -> ( b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ b^{340, 3}_0) c in CNF: c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ p_680 ∨ b^{340, 3}_2 c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ p_680 ∨ -b^{340, 3}_1 c b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ p_680 ∨ b^{340, 3}_0 c in DIMACS: 23996 23997 23998 680 23999 0 23996 23997 23998 680 -24000 0 23996 23997 23998 680 24001 0 c -1-1 --> -2 c ( b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ b^{340, 2}_0 ∧ -p_680) -> ( b^{340, 3}_2 ∧ b^{340, 3}_1 ∧ -b^{340, 3}_0) c in CNF: c -b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ p_680 ∨ b^{340, 3}_2 c -b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ p_680 ∨ b^{340, 3}_1 c -b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ p_680 ∨ -b^{340, 3}_0 c in DIMACS: -23996 23997 -23998 680 23999 0 -23996 23997 -23998 680 24000 0 -23996 23997 -23998 680 -24001 0 c -2-1 --> break c ( b^{340, 2}_2 ∧ b^{340, 2}_1 ∧ -b^{340, 2}_0 ∧ -p_680) -> break c in CNF: c -b^{340, 2}_2 ∨ -b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ p_680 ∨ break c in DIMACS: -23996 -23997 23998 680 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{340, 2}_2 ∧ -b^{340, 2}_1 ∧ -b^{340, 2}_0 ∧ true) c in CNF: c -b^{340, 2}_2 ∨ b^{340, 2}_1 ∨ b^{340, 2}_0 ∨ false c in DIMACS: -23996 23997 23998 0 c 3 does not represent an automaton state. c -(-b^{340, 2}_2 ∧ b^{340, 2}_1 ∧ b^{340, 2}_0 ∧ true) c in CNF: c b^{340, 2}_2 ∨ -b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ false c in DIMACS: 23996 -23997 -23998 0 c -3 does not represent an automaton state. c -( b^{340, 2}_2 ∧ b^{340, 2}_1 ∧ b^{340, 2}_0 ∧ true) c in CNF: c -b^{340, 2}_2 ∨ -b^{340, 2}_1 ∨ -b^{340, 2}_0 ∨ false c in DIMACS: -23996 -23997 -23998 0 c i = 3 c -2+1 --> -1 c ( b^{340, 3}_2 ∧ b^{340, 3}_1 ∧ -b^{340, 3}_0 ∧ p_1020) -> ( b^{340, 4}_2 ∧ -b^{340, 4}_1 ∧ b^{340, 4}_0) c in CNF: c -b^{340, 3}_2 ∨ -b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ -p_1020 ∨ b^{340, 4}_2 c -b^{340, 3}_2 ∨ -b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ -p_1020 ∨ -b^{340, 4}_1 c -b^{340, 3}_2 ∨ -b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ -p_1020 ∨ b^{340, 4}_0 c in DIMACS: -23999 -24000 24001 -1020 24002 0 -23999 -24000 24001 -1020 -24003 0 -23999 -24000 24001 -1020 24004 0 c -1+1 --> 0 c ( b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ b^{340, 3}_0 ∧ p_1020) -> (-b^{340, 4}_2 ∧ -b^{340, 4}_1 ∧ -b^{340, 4}_0) c in CNF: c -b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ -p_1020 ∨ -b^{340, 4}_2 c -b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ -p_1020 ∨ -b^{340, 4}_1 c -b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ -p_1020 ∨ -b^{340, 4}_0 c in DIMACS: -23999 24000 -24001 -1020 -24002 0 -23999 24000 -24001 -1020 -24003 0 -23999 24000 -24001 -1020 -24004 0 c 0+1 --> 1 c (-b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ -b^{340, 3}_0 ∧ p_1020) -> (-b^{340, 4}_2 ∧ -b^{340, 4}_1 ∧ b^{340, 4}_0) c in CNF: c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ -p_1020 ∨ -b^{340, 4}_2 c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ -p_1020 ∨ -b^{340, 4}_1 c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ -p_1020 ∨ b^{340, 4}_0 c in DIMACS: 23999 24000 24001 -1020 -24002 0 23999 24000 24001 -1020 -24003 0 23999 24000 24001 -1020 24004 0 c 1+1 --> 2 c (-b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ b^{340, 3}_0 ∧ p_1020) -> (-b^{340, 4}_2 ∧ b^{340, 4}_1 ∧ -b^{340, 4}_0) c in CNF: c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ -p_1020 ∨ -b^{340, 4}_2 c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ -p_1020 ∨ b^{340, 4}_1 c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ -p_1020 ∨ -b^{340, 4}_0 c in DIMACS: 23999 24000 -24001 -1020 -24002 0 23999 24000 -24001 -1020 24003 0 23999 24000 -24001 -1020 -24004 0 c 2+1 --> break c (-b^{340, 3}_2 ∧ b^{340, 3}_1 ∧ -b^{340, 3}_0 ∧ p_1020) -> break c in CNF: c b^{340, 3}_2 ∨ -b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ -p_1020 ∨ break c in DIMACS: 23999 -24000 24001 -1020 1162 0 c 2-1 --> 1 c (-b^{340, 3}_2 ∧ b^{340, 3}_1 ∧ -b^{340, 3}_0 ∧ -p_1020) -> (-b^{340, 4}_2 ∧ -b^{340, 4}_1 ∧ b^{340, 4}_0) c in CNF: c b^{340, 3}_2 ∨ -b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ p_1020 ∨ -b^{340, 4}_2 c b^{340, 3}_2 ∨ -b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ p_1020 ∨ -b^{340, 4}_1 c b^{340, 3}_2 ∨ -b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ p_1020 ∨ b^{340, 4}_0 c in DIMACS: 23999 -24000 24001 1020 -24002 0 23999 -24000 24001 1020 -24003 0 23999 -24000 24001 1020 24004 0 c 1-1 --> 0 c (-b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ b^{340, 3}_0 ∧ -p_1020) -> (-b^{340, 4}_2 ∧ -b^{340, 4}_1 ∧ -b^{340, 4}_0) c in CNF: c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ p_1020 ∨ -b^{340, 4}_2 c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ p_1020 ∨ -b^{340, 4}_1 c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ p_1020 ∨ -b^{340, 4}_0 c in DIMACS: 23999 24000 -24001 1020 -24002 0 23999 24000 -24001 1020 -24003 0 23999 24000 -24001 1020 -24004 0 c 0-1 --> -1 c (-b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ -b^{340, 3}_0 ∧ -p_1020) -> ( b^{340, 4}_2 ∧ -b^{340, 4}_1 ∧ b^{340, 4}_0) c in CNF: c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ p_1020 ∨ b^{340, 4}_2 c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ p_1020 ∨ -b^{340, 4}_1 c b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ p_1020 ∨ b^{340, 4}_0 c in DIMACS: 23999 24000 24001 1020 24002 0 23999 24000 24001 1020 -24003 0 23999 24000 24001 1020 24004 0 c -1-1 --> -2 c ( b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ b^{340, 3}_0 ∧ -p_1020) -> ( b^{340, 4}_2 ∧ b^{340, 4}_1 ∧ -b^{340, 4}_0) c in CNF: c -b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ p_1020 ∨ b^{340, 4}_2 c -b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ p_1020 ∨ b^{340, 4}_1 c -b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ p_1020 ∨ -b^{340, 4}_0 c in DIMACS: -23999 24000 -24001 1020 24002 0 -23999 24000 -24001 1020 24003 0 -23999 24000 -24001 1020 -24004 0 c -2-1 --> break c ( b^{340, 3}_2 ∧ b^{340, 3}_1 ∧ -b^{340, 3}_0 ∧ -p_1020) -> break c in CNF: c -b^{340, 3}_2 ∨ -b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ p_1020 ∨ break c in DIMACS: -23999 -24000 24001 1020 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{340, 3}_2 ∧ -b^{340, 3}_1 ∧ -b^{340, 3}_0 ∧ true) c in CNF: c -b^{340, 3}_2 ∨ b^{340, 3}_1 ∨ b^{340, 3}_0 ∨ false c in DIMACS: -23999 24000 24001 0 c 3 does not represent an automaton state. c -(-b^{340, 3}_2 ∧ b^{340, 3}_1 ∧ b^{340, 3}_0 ∧ true) c in CNF: c b^{340, 3}_2 ∨ -b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ false c in DIMACS: 23999 -24000 -24001 0 c -3 does not represent an automaton state. c -( b^{340, 3}_2 ∧ b^{340, 3}_1 ∧ b^{340, 3}_0 ∧ true) c in CNF: c -b^{340, 3}_2 ∨ -b^{340, 3}_1 ∨ -b^{340, 3}_0 ∨ false c in DIMACS: -23999 -24000 -24001 0 c INIT for k = 341 c -b^{341, 1}_2 c -b^{341, 1}_1 c -b^{341, 1}_0 c in DIMACS: -24005 0 -24006 0 -24007 0 c Transitions for k = 341 c i = 1 c -2+1 --> -1 c ( b^{341, 1}_2 ∧ b^{341, 1}_1 ∧ -b^{341, 1}_0 ∧ p_341) -> ( b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ b^{341, 2}_0) c in CNF: c -b^{341, 1}_2 ∨ -b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ -p_341 ∨ b^{341, 2}_2 c -b^{341, 1}_2 ∨ -b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ -p_341 ∨ -b^{341, 2}_1 c -b^{341, 1}_2 ∨ -b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ -p_341 ∨ b^{341, 2}_0 c in DIMACS: -24005 -24006 24007 -341 24008 0 -24005 -24006 24007 -341 -24009 0 -24005 -24006 24007 -341 24010 0 c -1+1 --> 0 c ( b^{341, 1}_2 ∧ -b^{341, 1}_1 ∧ b^{341, 1}_0 ∧ p_341) -> (-b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ -b^{341, 2}_0) c in CNF: c -b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ -p_341 ∨ -b^{341, 2}_2 c -b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ -p_341 ∨ -b^{341, 2}_1 c -b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ -p_341 ∨ -b^{341, 2}_0 c in DIMACS: -24005 24006 -24007 -341 -24008 0 -24005 24006 -24007 -341 -24009 0 -24005 24006 -24007 -341 -24010 0 c 0+1 --> 1 c (-b^{341, 1}_2 ∧ -b^{341, 1}_1 ∧ -b^{341, 1}_0 ∧ p_341) -> (-b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ b^{341, 2}_0) c in CNF: c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ -p_341 ∨ -b^{341, 2}_2 c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ -p_341 ∨ -b^{341, 2}_1 c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ -p_341 ∨ b^{341, 2}_0 c in DIMACS: 24005 24006 24007 -341 -24008 0 24005 24006 24007 -341 -24009 0 24005 24006 24007 -341 24010 0 c 1+1 --> 2 c (-b^{341, 1}_2 ∧ -b^{341, 1}_1 ∧ b^{341, 1}_0 ∧ p_341) -> (-b^{341, 2}_2 ∧ b^{341, 2}_1 ∧ -b^{341, 2}_0) c in CNF: c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ -p_341 ∨ -b^{341, 2}_2 c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ -p_341 ∨ b^{341, 2}_1 c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ -p_341 ∨ -b^{341, 2}_0 c in DIMACS: 24005 24006 -24007 -341 -24008 0 24005 24006 -24007 -341 24009 0 24005 24006 -24007 -341 -24010 0 c 2+1 --> break c (-b^{341, 1}_2 ∧ b^{341, 1}_1 ∧ -b^{341, 1}_0 ∧ p_341) -> break c in CNF: c b^{341, 1}_2 ∨ -b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ -p_341 ∨ break c in DIMACS: 24005 -24006 24007 -341 1162 0 c 2-1 --> 1 c (-b^{341, 1}_2 ∧ b^{341, 1}_1 ∧ -b^{341, 1}_0 ∧ -p_341) -> (-b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ b^{341, 2}_0) c in CNF: c b^{341, 1}_2 ∨ -b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ p_341 ∨ -b^{341, 2}_2 c b^{341, 1}_2 ∨ -b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ p_341 ∨ -b^{341, 2}_1 c b^{341, 1}_2 ∨ -b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ p_341 ∨ b^{341, 2}_0 c in DIMACS: 24005 -24006 24007 341 -24008 0 24005 -24006 24007 341 -24009 0 24005 -24006 24007 341 24010 0 c 1-1 --> 0 c (-b^{341, 1}_2 ∧ -b^{341, 1}_1 ∧ b^{341, 1}_0 ∧ -p_341) -> (-b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ -b^{341, 2}_0) c in CNF: c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ p_341 ∨ -b^{341, 2}_2 c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ p_341 ∨ -b^{341, 2}_1 c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ p_341 ∨ -b^{341, 2}_0 c in DIMACS: 24005 24006 -24007 341 -24008 0 24005 24006 -24007 341 -24009 0 24005 24006 -24007 341 -24010 0 c 0-1 --> -1 c (-b^{341, 1}_2 ∧ -b^{341, 1}_1 ∧ -b^{341, 1}_0 ∧ -p_341) -> ( b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ b^{341, 2}_0) c in CNF: c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ p_341 ∨ b^{341, 2}_2 c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ p_341 ∨ -b^{341, 2}_1 c b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ p_341 ∨ b^{341, 2}_0 c in DIMACS: 24005 24006 24007 341 24008 0 24005 24006 24007 341 -24009 0 24005 24006 24007 341 24010 0 c -1-1 --> -2 c ( b^{341, 1}_2 ∧ -b^{341, 1}_1 ∧ b^{341, 1}_0 ∧ -p_341) -> ( b^{341, 2}_2 ∧ b^{341, 2}_1 ∧ -b^{341, 2}_0) c in CNF: c -b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ p_341 ∨ b^{341, 2}_2 c -b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ p_341 ∨ b^{341, 2}_1 c -b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ p_341 ∨ -b^{341, 2}_0 c in DIMACS: -24005 24006 -24007 341 24008 0 -24005 24006 -24007 341 24009 0 -24005 24006 -24007 341 -24010 0 c -2-1 --> break c ( b^{341, 1}_2 ∧ b^{341, 1}_1 ∧ -b^{341, 1}_0 ∧ -p_341) -> break c in CNF: c -b^{341, 1}_2 ∨ -b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ p_341 ∨ break c in DIMACS: -24005 -24006 24007 341 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{341, 1}_2 ∧ -b^{341, 1}_1 ∧ -b^{341, 1}_0 ∧ true) c in CNF: c -b^{341, 1}_2 ∨ b^{341, 1}_1 ∨ b^{341, 1}_0 ∨ false c in DIMACS: -24005 24006 24007 0 c 3 does not represent an automaton state. c -(-b^{341, 1}_2 ∧ b^{341, 1}_1 ∧ b^{341, 1}_0 ∧ true) c in CNF: c b^{341, 1}_2 ∨ -b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ false c in DIMACS: 24005 -24006 -24007 0 c -3 does not represent an automaton state. c -( b^{341, 1}_2 ∧ b^{341, 1}_1 ∧ b^{341, 1}_0 ∧ true) c in CNF: c -b^{341, 1}_2 ∨ -b^{341, 1}_1 ∨ -b^{341, 1}_0 ∨ false c in DIMACS: -24005 -24006 -24007 0 c i = 2 c -2+1 --> -1 c ( b^{341, 2}_2 ∧ b^{341, 2}_1 ∧ -b^{341, 2}_0 ∧ p_682) -> ( b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ b^{341, 3}_0) c in CNF: c -b^{341, 2}_2 ∨ -b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ -p_682 ∨ b^{341, 3}_2 c -b^{341, 2}_2 ∨ -b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ -p_682 ∨ -b^{341, 3}_1 c -b^{341, 2}_2 ∨ -b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ -p_682 ∨ b^{341, 3}_0 c in DIMACS: -24008 -24009 24010 -682 24011 0 -24008 -24009 24010 -682 -24012 0 -24008 -24009 24010 -682 24013 0 c -1+1 --> 0 c ( b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ b^{341, 2}_0 ∧ p_682) -> (-b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ -b^{341, 3}_0) c in CNF: c -b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ -p_682 ∨ -b^{341, 3}_2 c -b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ -p_682 ∨ -b^{341, 3}_1 c -b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ -p_682 ∨ -b^{341, 3}_0 c in DIMACS: -24008 24009 -24010 -682 -24011 0 -24008 24009 -24010 -682 -24012 0 -24008 24009 -24010 -682 -24013 0 c 0+1 --> 1 c (-b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ -b^{341, 2}_0 ∧ p_682) -> (-b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ b^{341, 3}_0) c in CNF: c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ -p_682 ∨ -b^{341, 3}_2 c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ -p_682 ∨ -b^{341, 3}_1 c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ -p_682 ∨ b^{341, 3}_0 c in DIMACS: 24008 24009 24010 -682 -24011 0 24008 24009 24010 -682 -24012 0 24008 24009 24010 -682 24013 0 c 1+1 --> 2 c (-b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ b^{341, 2}_0 ∧ p_682) -> (-b^{341, 3}_2 ∧ b^{341, 3}_1 ∧ -b^{341, 3}_0) c in CNF: c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ -p_682 ∨ -b^{341, 3}_2 c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ -p_682 ∨ b^{341, 3}_1 c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ -p_682 ∨ -b^{341, 3}_0 c in DIMACS: 24008 24009 -24010 -682 -24011 0 24008 24009 -24010 -682 24012 0 24008 24009 -24010 -682 -24013 0 c 2+1 --> break c (-b^{341, 2}_2 ∧ b^{341, 2}_1 ∧ -b^{341, 2}_0 ∧ p_682) -> break c in CNF: c b^{341, 2}_2 ∨ -b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ -p_682 ∨ break c in DIMACS: 24008 -24009 24010 -682 1162 0 c 2-1 --> 1 c (-b^{341, 2}_2 ∧ b^{341, 2}_1 ∧ -b^{341, 2}_0 ∧ -p_682) -> (-b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ b^{341, 3}_0) c in CNF: c b^{341, 2}_2 ∨ -b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ p_682 ∨ -b^{341, 3}_2 c b^{341, 2}_2 ∨ -b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ p_682 ∨ -b^{341, 3}_1 c b^{341, 2}_2 ∨ -b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ p_682 ∨ b^{341, 3}_0 c in DIMACS: 24008 -24009 24010 682 -24011 0 24008 -24009 24010 682 -24012 0 24008 -24009 24010 682 24013 0 c 1-1 --> 0 c (-b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ b^{341, 2}_0 ∧ -p_682) -> (-b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ -b^{341, 3}_0) c in CNF: c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ p_682 ∨ -b^{341, 3}_2 c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ p_682 ∨ -b^{341, 3}_1 c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ p_682 ∨ -b^{341, 3}_0 c in DIMACS: 24008 24009 -24010 682 -24011 0 24008 24009 -24010 682 -24012 0 24008 24009 -24010 682 -24013 0 c 0-1 --> -1 c (-b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ -b^{341, 2}_0 ∧ -p_682) -> ( b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ b^{341, 3}_0) c in CNF: c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ p_682 ∨ b^{341, 3}_2 c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ p_682 ∨ -b^{341, 3}_1 c b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ p_682 ∨ b^{341, 3}_0 c in DIMACS: 24008 24009 24010 682 24011 0 24008 24009 24010 682 -24012 0 24008 24009 24010 682 24013 0 c -1-1 --> -2 c ( b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ b^{341, 2}_0 ∧ -p_682) -> ( b^{341, 3}_2 ∧ b^{341, 3}_1 ∧ -b^{341, 3}_0) c in CNF: c -b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ p_682 ∨ b^{341, 3}_2 c -b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ p_682 ∨ b^{341, 3}_1 c -b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ p_682 ∨ -b^{341, 3}_0 c in DIMACS: -24008 24009 -24010 682 24011 0 -24008 24009 -24010 682 24012 0 -24008 24009 -24010 682 -24013 0 c -2-1 --> break c ( b^{341, 2}_2 ∧ b^{341, 2}_1 ∧ -b^{341, 2}_0 ∧ -p_682) -> break c in CNF: c -b^{341, 2}_2 ∨ -b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ p_682 ∨ break c in DIMACS: -24008 -24009 24010 682 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{341, 2}_2 ∧ -b^{341, 2}_1 ∧ -b^{341, 2}_0 ∧ true) c in CNF: c -b^{341, 2}_2 ∨ b^{341, 2}_1 ∨ b^{341, 2}_0 ∨ false c in DIMACS: -24008 24009 24010 0 c 3 does not represent an automaton state. c -(-b^{341, 2}_2 ∧ b^{341, 2}_1 ∧ b^{341, 2}_0 ∧ true) c in CNF: c b^{341, 2}_2 ∨ -b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ false c in DIMACS: 24008 -24009 -24010 0 c -3 does not represent an automaton state. c -( b^{341, 2}_2 ∧ b^{341, 2}_1 ∧ b^{341, 2}_0 ∧ true) c in CNF: c -b^{341, 2}_2 ∨ -b^{341, 2}_1 ∨ -b^{341, 2}_0 ∨ false c in DIMACS: -24008 -24009 -24010 0 c i = 3 c -2+1 --> -1 c ( b^{341, 3}_2 ∧ b^{341, 3}_1 ∧ -b^{341, 3}_0 ∧ p_1023) -> ( b^{341, 4}_2 ∧ -b^{341, 4}_1 ∧ b^{341, 4}_0) c in CNF: c -b^{341, 3}_2 ∨ -b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ -p_1023 ∨ b^{341, 4}_2 c -b^{341, 3}_2 ∨ -b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ -p_1023 ∨ -b^{341, 4}_1 c -b^{341, 3}_2 ∨ -b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ -p_1023 ∨ b^{341, 4}_0 c in DIMACS: -24011 -24012 24013 -1023 24014 0 -24011 -24012 24013 -1023 -24015 0 -24011 -24012 24013 -1023 24016 0 c -1+1 --> 0 c ( b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ b^{341, 3}_0 ∧ p_1023) -> (-b^{341, 4}_2 ∧ -b^{341, 4}_1 ∧ -b^{341, 4}_0) c in CNF: c -b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ -p_1023 ∨ -b^{341, 4}_2 c -b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ -p_1023 ∨ -b^{341, 4}_1 c -b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ -p_1023 ∨ -b^{341, 4}_0 c in DIMACS: -24011 24012 -24013 -1023 -24014 0 -24011 24012 -24013 -1023 -24015 0 -24011 24012 -24013 -1023 -24016 0 c 0+1 --> 1 c (-b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ -b^{341, 3}_0 ∧ p_1023) -> (-b^{341, 4}_2 ∧ -b^{341, 4}_1 ∧ b^{341, 4}_0) c in CNF: c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ -p_1023 ∨ -b^{341, 4}_2 c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ -p_1023 ∨ -b^{341, 4}_1 c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ -p_1023 ∨ b^{341, 4}_0 c in DIMACS: 24011 24012 24013 -1023 -24014 0 24011 24012 24013 -1023 -24015 0 24011 24012 24013 -1023 24016 0 c 1+1 --> 2 c (-b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ b^{341, 3}_0 ∧ p_1023) -> (-b^{341, 4}_2 ∧ b^{341, 4}_1 ∧ -b^{341, 4}_0) c in CNF: c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ -p_1023 ∨ -b^{341, 4}_2 c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ -p_1023 ∨ b^{341, 4}_1 c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ -p_1023 ∨ -b^{341, 4}_0 c in DIMACS: 24011 24012 -24013 -1023 -24014 0 24011 24012 -24013 -1023 24015 0 24011 24012 -24013 -1023 -24016 0 c 2+1 --> break c (-b^{341, 3}_2 ∧ b^{341, 3}_1 ∧ -b^{341, 3}_0 ∧ p_1023) -> break c in CNF: c b^{341, 3}_2 ∨ -b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ -p_1023 ∨ break c in DIMACS: 24011 -24012 24013 -1023 1162 0 c 2-1 --> 1 c (-b^{341, 3}_2 ∧ b^{341, 3}_1 ∧ -b^{341, 3}_0 ∧ -p_1023) -> (-b^{341, 4}_2 ∧ -b^{341, 4}_1 ∧ b^{341, 4}_0) c in CNF: c b^{341, 3}_2 ∨ -b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ p_1023 ∨ -b^{341, 4}_2 c b^{341, 3}_2 ∨ -b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ p_1023 ∨ -b^{341, 4}_1 c b^{341, 3}_2 ∨ -b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ p_1023 ∨ b^{341, 4}_0 c in DIMACS: 24011 -24012 24013 1023 -24014 0 24011 -24012 24013 1023 -24015 0 24011 -24012 24013 1023 24016 0 c 1-1 --> 0 c (-b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ b^{341, 3}_0 ∧ -p_1023) -> (-b^{341, 4}_2 ∧ -b^{341, 4}_1 ∧ -b^{341, 4}_0) c in CNF: c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ p_1023 ∨ -b^{341, 4}_2 c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ p_1023 ∨ -b^{341, 4}_1 c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ p_1023 ∨ -b^{341, 4}_0 c in DIMACS: 24011 24012 -24013 1023 -24014 0 24011 24012 -24013 1023 -24015 0 24011 24012 -24013 1023 -24016 0 c 0-1 --> -1 c (-b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ -b^{341, 3}_0 ∧ -p_1023) -> ( b^{341, 4}_2 ∧ -b^{341, 4}_1 ∧ b^{341, 4}_0) c in CNF: c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ p_1023 ∨ b^{341, 4}_2 c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ p_1023 ∨ -b^{341, 4}_1 c b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ p_1023 ∨ b^{341, 4}_0 c in DIMACS: 24011 24012 24013 1023 24014 0 24011 24012 24013 1023 -24015 0 24011 24012 24013 1023 24016 0 c -1-1 --> -2 c ( b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ b^{341, 3}_0 ∧ -p_1023) -> ( b^{341, 4}_2 ∧ b^{341, 4}_1 ∧ -b^{341, 4}_0) c in CNF: c -b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ p_1023 ∨ b^{341, 4}_2 c -b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ p_1023 ∨ b^{341, 4}_1 c -b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ p_1023 ∨ -b^{341, 4}_0 c in DIMACS: -24011 24012 -24013 1023 24014 0 -24011 24012 -24013 1023 24015 0 -24011 24012 -24013 1023 -24016 0 c -2-1 --> break c ( b^{341, 3}_2 ∧ b^{341, 3}_1 ∧ -b^{341, 3}_0 ∧ -p_1023) -> break c in CNF: c -b^{341, 3}_2 ∨ -b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ p_1023 ∨ break c in DIMACS: -24011 -24012 24013 1023 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{341, 3}_2 ∧ -b^{341, 3}_1 ∧ -b^{341, 3}_0 ∧ true) c in CNF: c -b^{341, 3}_2 ∨ b^{341, 3}_1 ∨ b^{341, 3}_0 ∨ false c in DIMACS: -24011 24012 24013 0 c 3 does not represent an automaton state. c -(-b^{341, 3}_2 ∧ b^{341, 3}_1 ∧ b^{341, 3}_0 ∧ true) c in CNF: c b^{341, 3}_2 ∨ -b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ false c in DIMACS: 24011 -24012 -24013 0 c -3 does not represent an automaton state. c -( b^{341, 3}_2 ∧ b^{341, 3}_1 ∧ b^{341, 3}_0 ∧ true) c in CNF: c -b^{341, 3}_2 ∨ -b^{341, 3}_1 ∨ -b^{341, 3}_0 ∨ false c in DIMACS: -24011 -24012 -24013 0 c INIT for k = 342 c -b^{342, 1}_2 c -b^{342, 1}_1 c -b^{342, 1}_0 c in DIMACS: -24017 0 -24018 0 -24019 0 c Transitions for k = 342 c i = 1 c -2+1 --> -1 c ( b^{342, 1}_2 ∧ b^{342, 1}_1 ∧ -b^{342, 1}_0 ∧ p_342) -> ( b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ b^{342, 2}_0) c in CNF: c -b^{342, 1}_2 ∨ -b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ -p_342 ∨ b^{342, 2}_2 c -b^{342, 1}_2 ∨ -b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ -p_342 ∨ -b^{342, 2}_1 c -b^{342, 1}_2 ∨ -b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ -p_342 ∨ b^{342, 2}_0 c in DIMACS: -24017 -24018 24019 -342 24020 0 -24017 -24018 24019 -342 -24021 0 -24017 -24018 24019 -342 24022 0 c -1+1 --> 0 c ( b^{342, 1}_2 ∧ -b^{342, 1}_1 ∧ b^{342, 1}_0 ∧ p_342) -> (-b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ -b^{342, 2}_0) c in CNF: c -b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ -p_342 ∨ -b^{342, 2}_2 c -b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ -p_342 ∨ -b^{342, 2}_1 c -b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ -p_342 ∨ -b^{342, 2}_0 c in DIMACS: -24017 24018 -24019 -342 -24020 0 -24017 24018 -24019 -342 -24021 0 -24017 24018 -24019 -342 -24022 0 c 0+1 --> 1 c (-b^{342, 1}_2 ∧ -b^{342, 1}_1 ∧ -b^{342, 1}_0 ∧ p_342) -> (-b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ b^{342, 2}_0) c in CNF: c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ -p_342 ∨ -b^{342, 2}_2 c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ -p_342 ∨ -b^{342, 2}_1 c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ -p_342 ∨ b^{342, 2}_0 c in DIMACS: 24017 24018 24019 -342 -24020 0 24017 24018 24019 -342 -24021 0 24017 24018 24019 -342 24022 0 c 1+1 --> 2 c (-b^{342, 1}_2 ∧ -b^{342, 1}_1 ∧ b^{342, 1}_0 ∧ p_342) -> (-b^{342, 2}_2 ∧ b^{342, 2}_1 ∧ -b^{342, 2}_0) c in CNF: c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ -p_342 ∨ -b^{342, 2}_2 c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ -p_342 ∨ b^{342, 2}_1 c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ -p_342 ∨ -b^{342, 2}_0 c in DIMACS: 24017 24018 -24019 -342 -24020 0 24017 24018 -24019 -342 24021 0 24017 24018 -24019 -342 -24022 0 c 2+1 --> break c (-b^{342, 1}_2 ∧ b^{342, 1}_1 ∧ -b^{342, 1}_0 ∧ p_342) -> break c in CNF: c b^{342, 1}_2 ∨ -b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ -p_342 ∨ break c in DIMACS: 24017 -24018 24019 -342 1162 0 c 2-1 --> 1 c (-b^{342, 1}_2 ∧ b^{342, 1}_1 ∧ -b^{342, 1}_0 ∧ -p_342) -> (-b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ b^{342, 2}_0) c in CNF: c b^{342, 1}_2 ∨ -b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ p_342 ∨ -b^{342, 2}_2 c b^{342, 1}_2 ∨ -b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ p_342 ∨ -b^{342, 2}_1 c b^{342, 1}_2 ∨ -b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ p_342 ∨ b^{342, 2}_0 c in DIMACS: 24017 -24018 24019 342 -24020 0 24017 -24018 24019 342 -24021 0 24017 -24018 24019 342 24022 0 c 1-1 --> 0 c (-b^{342, 1}_2 ∧ -b^{342, 1}_1 ∧ b^{342, 1}_0 ∧ -p_342) -> (-b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ -b^{342, 2}_0) c in CNF: c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ p_342 ∨ -b^{342, 2}_2 c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ p_342 ∨ -b^{342, 2}_1 c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ p_342 ∨ -b^{342, 2}_0 c in DIMACS: 24017 24018 -24019 342 -24020 0 24017 24018 -24019 342 -24021 0 24017 24018 -24019 342 -24022 0 c 0-1 --> -1 c (-b^{342, 1}_2 ∧ -b^{342, 1}_1 ∧ -b^{342, 1}_0 ∧ -p_342) -> ( b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ b^{342, 2}_0) c in CNF: c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ p_342 ∨ b^{342, 2}_2 c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ p_342 ∨ -b^{342, 2}_1 c b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ p_342 ∨ b^{342, 2}_0 c in DIMACS: 24017 24018 24019 342 24020 0 24017 24018 24019 342 -24021 0 24017 24018 24019 342 24022 0 c -1-1 --> -2 c ( b^{342, 1}_2 ∧ -b^{342, 1}_1 ∧ b^{342, 1}_0 ∧ -p_342) -> ( b^{342, 2}_2 ∧ b^{342, 2}_1 ∧ -b^{342, 2}_0) c in CNF: c -b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ p_342 ∨ b^{342, 2}_2 c -b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ p_342 ∨ b^{342, 2}_1 c -b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ p_342 ∨ -b^{342, 2}_0 c in DIMACS: -24017 24018 -24019 342 24020 0 -24017 24018 -24019 342 24021 0 -24017 24018 -24019 342 -24022 0 c -2-1 --> break c ( b^{342, 1}_2 ∧ b^{342, 1}_1 ∧ -b^{342, 1}_0 ∧ -p_342) -> break c in CNF: c -b^{342, 1}_2 ∨ -b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ p_342 ∨ break c in DIMACS: -24017 -24018 24019 342 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{342, 1}_2 ∧ -b^{342, 1}_1 ∧ -b^{342, 1}_0 ∧ true) c in CNF: c -b^{342, 1}_2 ∨ b^{342, 1}_1 ∨ b^{342, 1}_0 ∨ false c in DIMACS: -24017 24018 24019 0 c 3 does not represent an automaton state. c -(-b^{342, 1}_2 ∧ b^{342, 1}_1 ∧ b^{342, 1}_0 ∧ true) c in CNF: c b^{342, 1}_2 ∨ -b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ false c in DIMACS: 24017 -24018 -24019 0 c -3 does not represent an automaton state. c -( b^{342, 1}_2 ∧ b^{342, 1}_1 ∧ b^{342, 1}_0 ∧ true) c in CNF: c -b^{342, 1}_2 ∨ -b^{342, 1}_1 ∨ -b^{342, 1}_0 ∨ false c in DIMACS: -24017 -24018 -24019 0 c i = 2 c -2+1 --> -1 c ( b^{342, 2}_2 ∧ b^{342, 2}_1 ∧ -b^{342, 2}_0 ∧ p_684) -> ( b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ b^{342, 3}_0) c in CNF: c -b^{342, 2}_2 ∨ -b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ -p_684 ∨ b^{342, 3}_2 c -b^{342, 2}_2 ∨ -b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ -p_684 ∨ -b^{342, 3}_1 c -b^{342, 2}_2 ∨ -b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ -p_684 ∨ b^{342, 3}_0 c in DIMACS: -24020 -24021 24022 -684 24023 0 -24020 -24021 24022 -684 -24024 0 -24020 -24021 24022 -684 24025 0 c -1+1 --> 0 c ( b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ b^{342, 2}_0 ∧ p_684) -> (-b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ -b^{342, 3}_0) c in CNF: c -b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ -p_684 ∨ -b^{342, 3}_2 c -b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ -p_684 ∨ -b^{342, 3}_1 c -b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ -p_684 ∨ -b^{342, 3}_0 c in DIMACS: -24020 24021 -24022 -684 -24023 0 -24020 24021 -24022 -684 -24024 0 -24020 24021 -24022 -684 -24025 0 c 0+1 --> 1 c (-b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ -b^{342, 2}_0 ∧ p_684) -> (-b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ b^{342, 3}_0) c in CNF: c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ -p_684 ∨ -b^{342, 3}_2 c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ -p_684 ∨ -b^{342, 3}_1 c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ -p_684 ∨ b^{342, 3}_0 c in DIMACS: 24020 24021 24022 -684 -24023 0 24020 24021 24022 -684 -24024 0 24020 24021 24022 -684 24025 0 c 1+1 --> 2 c (-b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ b^{342, 2}_0 ∧ p_684) -> (-b^{342, 3}_2 ∧ b^{342, 3}_1 ∧ -b^{342, 3}_0) c in CNF: c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ -p_684 ∨ -b^{342, 3}_2 c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ -p_684 ∨ b^{342, 3}_1 c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ -p_684 ∨ -b^{342, 3}_0 c in DIMACS: 24020 24021 -24022 -684 -24023 0 24020 24021 -24022 -684 24024 0 24020 24021 -24022 -684 -24025 0 c 2+1 --> break c (-b^{342, 2}_2 ∧ b^{342, 2}_1 ∧ -b^{342, 2}_0 ∧ p_684) -> break c in CNF: c b^{342, 2}_2 ∨ -b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ -p_684 ∨ break c in DIMACS: 24020 -24021 24022 -684 1162 0 c 2-1 --> 1 c (-b^{342, 2}_2 ∧ b^{342, 2}_1 ∧ -b^{342, 2}_0 ∧ -p_684) -> (-b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ b^{342, 3}_0) c in CNF: c b^{342, 2}_2 ∨ -b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ p_684 ∨ -b^{342, 3}_2 c b^{342, 2}_2 ∨ -b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ p_684 ∨ -b^{342, 3}_1 c b^{342, 2}_2 ∨ -b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ p_684 ∨ b^{342, 3}_0 c in DIMACS: 24020 -24021 24022 684 -24023 0 24020 -24021 24022 684 -24024 0 24020 -24021 24022 684 24025 0 c 1-1 --> 0 c (-b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ b^{342, 2}_0 ∧ -p_684) -> (-b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ -b^{342, 3}_0) c in CNF: c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ p_684 ∨ -b^{342, 3}_2 c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ p_684 ∨ -b^{342, 3}_1 c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ p_684 ∨ -b^{342, 3}_0 c in DIMACS: 24020 24021 -24022 684 -24023 0 24020 24021 -24022 684 -24024 0 24020 24021 -24022 684 -24025 0 c 0-1 --> -1 c (-b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ -b^{342, 2}_0 ∧ -p_684) -> ( b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ b^{342, 3}_0) c in CNF: c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ p_684 ∨ b^{342, 3}_2 c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ p_684 ∨ -b^{342, 3}_1 c b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ p_684 ∨ b^{342, 3}_0 c in DIMACS: 24020 24021 24022 684 24023 0 24020 24021 24022 684 -24024 0 24020 24021 24022 684 24025 0 c -1-1 --> -2 c ( b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ b^{342, 2}_0 ∧ -p_684) -> ( b^{342, 3}_2 ∧ b^{342, 3}_1 ∧ -b^{342, 3}_0) c in CNF: c -b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ p_684 ∨ b^{342, 3}_2 c -b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ p_684 ∨ b^{342, 3}_1 c -b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ p_684 ∨ -b^{342, 3}_0 c in DIMACS: -24020 24021 -24022 684 24023 0 -24020 24021 -24022 684 24024 0 -24020 24021 -24022 684 -24025 0 c -2-1 --> break c ( b^{342, 2}_2 ∧ b^{342, 2}_1 ∧ -b^{342, 2}_0 ∧ -p_684) -> break c in CNF: c -b^{342, 2}_2 ∨ -b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ p_684 ∨ break c in DIMACS: -24020 -24021 24022 684 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{342, 2}_2 ∧ -b^{342, 2}_1 ∧ -b^{342, 2}_0 ∧ true) c in CNF: c -b^{342, 2}_2 ∨ b^{342, 2}_1 ∨ b^{342, 2}_0 ∨ false c in DIMACS: -24020 24021 24022 0 c 3 does not represent an automaton state. c -(-b^{342, 2}_2 ∧ b^{342, 2}_1 ∧ b^{342, 2}_0 ∧ true) c in CNF: c b^{342, 2}_2 ∨ -b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ false c in DIMACS: 24020 -24021 -24022 0 c -3 does not represent an automaton state. c -( b^{342, 2}_2 ∧ b^{342, 2}_1 ∧ b^{342, 2}_0 ∧ true) c in CNF: c -b^{342, 2}_2 ∨ -b^{342, 2}_1 ∨ -b^{342, 2}_0 ∨ false c in DIMACS: -24020 -24021 -24022 0 c i = 3 c -2+1 --> -1 c ( b^{342, 3}_2 ∧ b^{342, 3}_1 ∧ -b^{342, 3}_0 ∧ p_1026) -> ( b^{342, 4}_2 ∧ -b^{342, 4}_1 ∧ b^{342, 4}_0) c in CNF: c -b^{342, 3}_2 ∨ -b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ -p_1026 ∨ b^{342, 4}_2 c -b^{342, 3}_2 ∨ -b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ -p_1026 ∨ -b^{342, 4}_1 c -b^{342, 3}_2 ∨ -b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ -p_1026 ∨ b^{342, 4}_0 c in DIMACS: -24023 -24024 24025 -1026 24026 0 -24023 -24024 24025 -1026 -24027 0 -24023 -24024 24025 -1026 24028 0 c -1+1 --> 0 c ( b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ b^{342, 3}_0 ∧ p_1026) -> (-b^{342, 4}_2 ∧ -b^{342, 4}_1 ∧ -b^{342, 4}_0) c in CNF: c -b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ -p_1026 ∨ -b^{342, 4}_2 c -b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ -p_1026 ∨ -b^{342, 4}_1 c -b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ -p_1026 ∨ -b^{342, 4}_0 c in DIMACS: -24023 24024 -24025 -1026 -24026 0 -24023 24024 -24025 -1026 -24027 0 -24023 24024 -24025 -1026 -24028 0 c 0+1 --> 1 c (-b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ -b^{342, 3}_0 ∧ p_1026) -> (-b^{342, 4}_2 ∧ -b^{342, 4}_1 ∧ b^{342, 4}_0) c in CNF: c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ -p_1026 ∨ -b^{342, 4}_2 c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ -p_1026 ∨ -b^{342, 4}_1 c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ -p_1026 ∨ b^{342, 4}_0 c in DIMACS: 24023 24024 24025 -1026 -24026 0 24023 24024 24025 -1026 -24027 0 24023 24024 24025 -1026 24028 0 c 1+1 --> 2 c (-b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ b^{342, 3}_0 ∧ p_1026) -> (-b^{342, 4}_2 ∧ b^{342, 4}_1 ∧ -b^{342, 4}_0) c in CNF: c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ -p_1026 ∨ -b^{342, 4}_2 c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ -p_1026 ∨ b^{342, 4}_1 c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ -p_1026 ∨ -b^{342, 4}_0 c in DIMACS: 24023 24024 -24025 -1026 -24026 0 24023 24024 -24025 -1026 24027 0 24023 24024 -24025 -1026 -24028 0 c 2+1 --> break c (-b^{342, 3}_2 ∧ b^{342, 3}_1 ∧ -b^{342, 3}_0 ∧ p_1026) -> break c in CNF: c b^{342, 3}_2 ∨ -b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ -p_1026 ∨ break c in DIMACS: 24023 -24024 24025 -1026 1162 0 c 2-1 --> 1 c (-b^{342, 3}_2 ∧ b^{342, 3}_1 ∧ -b^{342, 3}_0 ∧ -p_1026) -> (-b^{342, 4}_2 ∧ -b^{342, 4}_1 ∧ b^{342, 4}_0) c in CNF: c b^{342, 3}_2 ∨ -b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ p_1026 ∨ -b^{342, 4}_2 c b^{342, 3}_2 ∨ -b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ p_1026 ∨ -b^{342, 4}_1 c b^{342, 3}_2 ∨ -b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ p_1026 ∨ b^{342, 4}_0 c in DIMACS: 24023 -24024 24025 1026 -24026 0 24023 -24024 24025 1026 -24027 0 24023 -24024 24025 1026 24028 0 c 1-1 --> 0 c (-b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ b^{342, 3}_0 ∧ -p_1026) -> (-b^{342, 4}_2 ∧ -b^{342, 4}_1 ∧ -b^{342, 4}_0) c in CNF: c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ p_1026 ∨ -b^{342, 4}_2 c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ p_1026 ∨ -b^{342, 4}_1 c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ p_1026 ∨ -b^{342, 4}_0 c in DIMACS: 24023 24024 -24025 1026 -24026 0 24023 24024 -24025 1026 -24027 0 24023 24024 -24025 1026 -24028 0 c 0-1 --> -1 c (-b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ -b^{342, 3}_0 ∧ -p_1026) -> ( b^{342, 4}_2 ∧ -b^{342, 4}_1 ∧ b^{342, 4}_0) c in CNF: c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ p_1026 ∨ b^{342, 4}_2 c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ p_1026 ∨ -b^{342, 4}_1 c b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ p_1026 ∨ b^{342, 4}_0 c in DIMACS: 24023 24024 24025 1026 24026 0 24023 24024 24025 1026 -24027 0 24023 24024 24025 1026 24028 0 c -1-1 --> -2 c ( b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ b^{342, 3}_0 ∧ -p_1026) -> ( b^{342, 4}_2 ∧ b^{342, 4}_1 ∧ -b^{342, 4}_0) c in CNF: c -b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ p_1026 ∨ b^{342, 4}_2 c -b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ p_1026 ∨ b^{342, 4}_1 c -b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ p_1026 ∨ -b^{342, 4}_0 c in DIMACS: -24023 24024 -24025 1026 24026 0 -24023 24024 -24025 1026 24027 0 -24023 24024 -24025 1026 -24028 0 c -2-1 --> break c ( b^{342, 3}_2 ∧ b^{342, 3}_1 ∧ -b^{342, 3}_0 ∧ -p_1026) -> break c in CNF: c -b^{342, 3}_2 ∨ -b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ p_1026 ∨ break c in DIMACS: -24023 -24024 24025 1026 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{342, 3}_2 ∧ -b^{342, 3}_1 ∧ -b^{342, 3}_0 ∧ true) c in CNF: c -b^{342, 3}_2 ∨ b^{342, 3}_1 ∨ b^{342, 3}_0 ∨ false c in DIMACS: -24023 24024 24025 0 c 3 does not represent an automaton state. c -(-b^{342, 3}_2 ∧ b^{342, 3}_1 ∧ b^{342, 3}_0 ∧ true) c in CNF: c b^{342, 3}_2 ∨ -b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ false c in DIMACS: 24023 -24024 -24025 0 c -3 does not represent an automaton state. c -( b^{342, 3}_2 ∧ b^{342, 3}_1 ∧ b^{342, 3}_0 ∧ true) c in CNF: c -b^{342, 3}_2 ∨ -b^{342, 3}_1 ∨ -b^{342, 3}_0 ∨ false c in DIMACS: -24023 -24024 -24025 0 c INIT for k = 343 c -b^{343, 1}_2 c -b^{343, 1}_1 c -b^{343, 1}_0 c in DIMACS: -24029 0 -24030 0 -24031 0 c Transitions for k = 343 c i = 1 c -2+1 --> -1 c ( b^{343, 1}_2 ∧ b^{343, 1}_1 ∧ -b^{343, 1}_0 ∧ p_343) -> ( b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ b^{343, 2}_0) c in CNF: c -b^{343, 1}_2 ∨ -b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ -p_343 ∨ b^{343, 2}_2 c -b^{343, 1}_2 ∨ -b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ -p_343 ∨ -b^{343, 2}_1 c -b^{343, 1}_2 ∨ -b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ -p_343 ∨ b^{343, 2}_0 c in DIMACS: -24029 -24030 24031 -343 24032 0 -24029 -24030 24031 -343 -24033 0 -24029 -24030 24031 -343 24034 0 c -1+1 --> 0 c ( b^{343, 1}_2 ∧ -b^{343, 1}_1 ∧ b^{343, 1}_0 ∧ p_343) -> (-b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ -b^{343, 2}_0) c in CNF: c -b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ -p_343 ∨ -b^{343, 2}_2 c -b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ -p_343 ∨ -b^{343, 2}_1 c -b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ -p_343 ∨ -b^{343, 2}_0 c in DIMACS: -24029 24030 -24031 -343 -24032 0 -24029 24030 -24031 -343 -24033 0 -24029 24030 -24031 -343 -24034 0 c 0+1 --> 1 c (-b^{343, 1}_2 ∧ -b^{343, 1}_1 ∧ -b^{343, 1}_0 ∧ p_343) -> (-b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ b^{343, 2}_0) c in CNF: c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ -p_343 ∨ -b^{343, 2}_2 c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ -p_343 ∨ -b^{343, 2}_1 c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ -p_343 ∨ b^{343, 2}_0 c in DIMACS: 24029 24030 24031 -343 -24032 0 24029 24030 24031 -343 -24033 0 24029 24030 24031 -343 24034 0 c 1+1 --> 2 c (-b^{343, 1}_2 ∧ -b^{343, 1}_1 ∧ b^{343, 1}_0 ∧ p_343) -> (-b^{343, 2}_2 ∧ b^{343, 2}_1 ∧ -b^{343, 2}_0) c in CNF: c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ -p_343 ∨ -b^{343, 2}_2 c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ -p_343 ∨ b^{343, 2}_1 c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ -p_343 ∨ -b^{343, 2}_0 c in DIMACS: 24029 24030 -24031 -343 -24032 0 24029 24030 -24031 -343 24033 0 24029 24030 -24031 -343 -24034 0 c 2+1 --> break c (-b^{343, 1}_2 ∧ b^{343, 1}_1 ∧ -b^{343, 1}_0 ∧ p_343) -> break c in CNF: c b^{343, 1}_2 ∨ -b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ -p_343 ∨ break c in DIMACS: 24029 -24030 24031 -343 1162 0 c 2-1 --> 1 c (-b^{343, 1}_2 ∧ b^{343, 1}_1 ∧ -b^{343, 1}_0 ∧ -p_343) -> (-b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ b^{343, 2}_0) c in CNF: c b^{343, 1}_2 ∨ -b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ p_343 ∨ -b^{343, 2}_2 c b^{343, 1}_2 ∨ -b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ p_343 ∨ -b^{343, 2}_1 c b^{343, 1}_2 ∨ -b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ p_343 ∨ b^{343, 2}_0 c in DIMACS: 24029 -24030 24031 343 -24032 0 24029 -24030 24031 343 -24033 0 24029 -24030 24031 343 24034 0 c 1-1 --> 0 c (-b^{343, 1}_2 ∧ -b^{343, 1}_1 ∧ b^{343, 1}_0 ∧ -p_343) -> (-b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ -b^{343, 2}_0) c in CNF: c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ p_343 ∨ -b^{343, 2}_2 c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ p_343 ∨ -b^{343, 2}_1 c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ p_343 ∨ -b^{343, 2}_0 c in DIMACS: 24029 24030 -24031 343 -24032 0 24029 24030 -24031 343 -24033 0 24029 24030 -24031 343 -24034 0 c 0-1 --> -1 c (-b^{343, 1}_2 ∧ -b^{343, 1}_1 ∧ -b^{343, 1}_0 ∧ -p_343) -> ( b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ b^{343, 2}_0) c in CNF: c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ p_343 ∨ b^{343, 2}_2 c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ p_343 ∨ -b^{343, 2}_1 c b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ p_343 ∨ b^{343, 2}_0 c in DIMACS: 24029 24030 24031 343 24032 0 24029 24030 24031 343 -24033 0 24029 24030 24031 343 24034 0 c -1-1 --> -2 c ( b^{343, 1}_2 ∧ -b^{343, 1}_1 ∧ b^{343, 1}_0 ∧ -p_343) -> ( b^{343, 2}_2 ∧ b^{343, 2}_1 ∧ -b^{343, 2}_0) c in CNF: c -b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ p_343 ∨ b^{343, 2}_2 c -b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ p_343 ∨ b^{343, 2}_1 c -b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ p_343 ∨ -b^{343, 2}_0 c in DIMACS: -24029 24030 -24031 343 24032 0 -24029 24030 -24031 343 24033 0 -24029 24030 -24031 343 -24034 0 c -2-1 --> break c ( b^{343, 1}_2 ∧ b^{343, 1}_1 ∧ -b^{343, 1}_0 ∧ -p_343) -> break c in CNF: c -b^{343, 1}_2 ∨ -b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ p_343 ∨ break c in DIMACS: -24029 -24030 24031 343 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{343, 1}_2 ∧ -b^{343, 1}_1 ∧ -b^{343, 1}_0 ∧ true) c in CNF: c -b^{343, 1}_2 ∨ b^{343, 1}_1 ∨ b^{343, 1}_0 ∨ false c in DIMACS: -24029 24030 24031 0 c 3 does not represent an automaton state. c -(-b^{343, 1}_2 ∧ b^{343, 1}_1 ∧ b^{343, 1}_0 ∧ true) c in CNF: c b^{343, 1}_2 ∨ -b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ false c in DIMACS: 24029 -24030 -24031 0 c -3 does not represent an automaton state. c -( b^{343, 1}_2 ∧ b^{343, 1}_1 ∧ b^{343, 1}_0 ∧ true) c in CNF: c -b^{343, 1}_2 ∨ -b^{343, 1}_1 ∨ -b^{343, 1}_0 ∨ false c in DIMACS: -24029 -24030 -24031 0 c i = 2 c -2+1 --> -1 c ( b^{343, 2}_2 ∧ b^{343, 2}_1 ∧ -b^{343, 2}_0 ∧ p_686) -> ( b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ b^{343, 3}_0) c in CNF: c -b^{343, 2}_2 ∨ -b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ -p_686 ∨ b^{343, 3}_2 c -b^{343, 2}_2 ∨ -b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ -p_686 ∨ -b^{343, 3}_1 c -b^{343, 2}_2 ∨ -b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ -p_686 ∨ b^{343, 3}_0 c in DIMACS: -24032 -24033 24034 -686 24035 0 -24032 -24033 24034 -686 -24036 0 -24032 -24033 24034 -686 24037 0 c -1+1 --> 0 c ( b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ b^{343, 2}_0 ∧ p_686) -> (-b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ -b^{343, 3}_0) c in CNF: c -b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ -p_686 ∨ -b^{343, 3}_2 c -b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ -p_686 ∨ -b^{343, 3}_1 c -b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ -p_686 ∨ -b^{343, 3}_0 c in DIMACS: -24032 24033 -24034 -686 -24035 0 -24032 24033 -24034 -686 -24036 0 -24032 24033 -24034 -686 -24037 0 c 0+1 --> 1 c (-b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ -b^{343, 2}_0 ∧ p_686) -> (-b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ b^{343, 3}_0) c in CNF: c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ -p_686 ∨ -b^{343, 3}_2 c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ -p_686 ∨ -b^{343, 3}_1 c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ -p_686 ∨ b^{343, 3}_0 c in DIMACS: 24032 24033 24034 -686 -24035 0 24032 24033 24034 -686 -24036 0 24032 24033 24034 -686 24037 0 c 1+1 --> 2 c (-b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ b^{343, 2}_0 ∧ p_686) -> (-b^{343, 3}_2 ∧ b^{343, 3}_1 ∧ -b^{343, 3}_0) c in CNF: c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ -p_686 ∨ -b^{343, 3}_2 c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ -p_686 ∨ b^{343, 3}_1 c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ -p_686 ∨ -b^{343, 3}_0 c in DIMACS: 24032 24033 -24034 -686 -24035 0 24032 24033 -24034 -686 24036 0 24032 24033 -24034 -686 -24037 0 c 2+1 --> break c (-b^{343, 2}_2 ∧ b^{343, 2}_1 ∧ -b^{343, 2}_0 ∧ p_686) -> break c in CNF: c b^{343, 2}_2 ∨ -b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ -p_686 ∨ break c in DIMACS: 24032 -24033 24034 -686 1162 0 c 2-1 --> 1 c (-b^{343, 2}_2 ∧ b^{343, 2}_1 ∧ -b^{343, 2}_0 ∧ -p_686) -> (-b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ b^{343, 3}_0) c in CNF: c b^{343, 2}_2 ∨ -b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ p_686 ∨ -b^{343, 3}_2 c b^{343, 2}_2 ∨ -b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ p_686 ∨ -b^{343, 3}_1 c b^{343, 2}_2 ∨ -b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ p_686 ∨ b^{343, 3}_0 c in DIMACS: 24032 -24033 24034 686 -24035 0 24032 -24033 24034 686 -24036 0 24032 -24033 24034 686 24037 0 c 1-1 --> 0 c (-b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ b^{343, 2}_0 ∧ -p_686) -> (-b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ -b^{343, 3}_0) c in CNF: c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ p_686 ∨ -b^{343, 3}_2 c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ p_686 ∨ -b^{343, 3}_1 c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ p_686 ∨ -b^{343, 3}_0 c in DIMACS: 24032 24033 -24034 686 -24035 0 24032 24033 -24034 686 -24036 0 24032 24033 -24034 686 -24037 0 c 0-1 --> -1 c (-b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ -b^{343, 2}_0 ∧ -p_686) -> ( b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ b^{343, 3}_0) c in CNF: c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ p_686 ∨ b^{343, 3}_2 c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ p_686 ∨ -b^{343, 3}_1 c b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ p_686 ∨ b^{343, 3}_0 c in DIMACS: 24032 24033 24034 686 24035 0 24032 24033 24034 686 -24036 0 24032 24033 24034 686 24037 0 c -1-1 --> -2 c ( b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ b^{343, 2}_0 ∧ -p_686) -> ( b^{343, 3}_2 ∧ b^{343, 3}_1 ∧ -b^{343, 3}_0) c in CNF: c -b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ p_686 ∨ b^{343, 3}_2 c -b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ p_686 ∨ b^{343, 3}_1 c -b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ p_686 ∨ -b^{343, 3}_0 c in DIMACS: -24032 24033 -24034 686 24035 0 -24032 24033 -24034 686 24036 0 -24032 24033 -24034 686 -24037 0 c -2-1 --> break c ( b^{343, 2}_2 ∧ b^{343, 2}_1 ∧ -b^{343, 2}_0 ∧ -p_686) -> break c in CNF: c -b^{343, 2}_2 ∨ -b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ p_686 ∨ break c in DIMACS: -24032 -24033 24034 686 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{343, 2}_2 ∧ -b^{343, 2}_1 ∧ -b^{343, 2}_0 ∧ true) c in CNF: c -b^{343, 2}_2 ∨ b^{343, 2}_1 ∨ b^{343, 2}_0 ∨ false c in DIMACS: -24032 24033 24034 0 c 3 does not represent an automaton state. c -(-b^{343, 2}_2 ∧ b^{343, 2}_1 ∧ b^{343, 2}_0 ∧ true) c in CNF: c b^{343, 2}_2 ∨ -b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ false c in DIMACS: 24032 -24033 -24034 0 c -3 does not represent an automaton state. c -( b^{343, 2}_2 ∧ b^{343, 2}_1 ∧ b^{343, 2}_0 ∧ true) c in CNF: c -b^{343, 2}_2 ∨ -b^{343, 2}_1 ∨ -b^{343, 2}_0 ∨ false c in DIMACS: -24032 -24033 -24034 0 c i = 3 c -2+1 --> -1 c ( b^{343, 3}_2 ∧ b^{343, 3}_1 ∧ -b^{343, 3}_0 ∧ p_1029) -> ( b^{343, 4}_2 ∧ -b^{343, 4}_1 ∧ b^{343, 4}_0) c in CNF: c -b^{343, 3}_2 ∨ -b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ -p_1029 ∨ b^{343, 4}_2 c -b^{343, 3}_2 ∨ -b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ -p_1029 ∨ -b^{343, 4}_1 c -b^{343, 3}_2 ∨ -b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ -p_1029 ∨ b^{343, 4}_0 c in DIMACS: -24035 -24036 24037 -1029 24038 0 -24035 -24036 24037 -1029 -24039 0 -24035 -24036 24037 -1029 24040 0 c -1+1 --> 0 c ( b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ b^{343, 3}_0 ∧ p_1029) -> (-b^{343, 4}_2 ∧ -b^{343, 4}_1 ∧ -b^{343, 4}_0) c in CNF: c -b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ -p_1029 ∨ -b^{343, 4}_2 c -b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ -p_1029 ∨ -b^{343, 4}_1 c -b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ -p_1029 ∨ -b^{343, 4}_0 c in DIMACS: -24035 24036 -24037 -1029 -24038 0 -24035 24036 -24037 -1029 -24039 0 -24035 24036 -24037 -1029 -24040 0 c 0+1 --> 1 c (-b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ -b^{343, 3}_0 ∧ p_1029) -> (-b^{343, 4}_2 ∧ -b^{343, 4}_1 ∧ b^{343, 4}_0) c in CNF: c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ -p_1029 ∨ -b^{343, 4}_2 c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ -p_1029 ∨ -b^{343, 4}_1 c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ -p_1029 ∨ b^{343, 4}_0 c in DIMACS: 24035 24036 24037 -1029 -24038 0 24035 24036 24037 -1029 -24039 0 24035 24036 24037 -1029 24040 0 c 1+1 --> 2 c (-b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ b^{343, 3}_0 ∧ p_1029) -> (-b^{343, 4}_2 ∧ b^{343, 4}_1 ∧ -b^{343, 4}_0) c in CNF: c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ -p_1029 ∨ -b^{343, 4}_2 c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ -p_1029 ∨ b^{343, 4}_1 c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ -p_1029 ∨ -b^{343, 4}_0 c in DIMACS: 24035 24036 -24037 -1029 -24038 0 24035 24036 -24037 -1029 24039 0 24035 24036 -24037 -1029 -24040 0 c 2+1 --> break c (-b^{343, 3}_2 ∧ b^{343, 3}_1 ∧ -b^{343, 3}_0 ∧ p_1029) -> break c in CNF: c b^{343, 3}_2 ∨ -b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ -p_1029 ∨ break c in DIMACS: 24035 -24036 24037 -1029 1162 0 c 2-1 --> 1 c (-b^{343, 3}_2 ∧ b^{343, 3}_1 ∧ -b^{343, 3}_0 ∧ -p_1029) -> (-b^{343, 4}_2 ∧ -b^{343, 4}_1 ∧ b^{343, 4}_0) c in CNF: c b^{343, 3}_2 ∨ -b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ p_1029 ∨ -b^{343, 4}_2 c b^{343, 3}_2 ∨ -b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ p_1029 ∨ -b^{343, 4}_1 c b^{343, 3}_2 ∨ -b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ p_1029 ∨ b^{343, 4}_0 c in DIMACS: 24035 -24036 24037 1029 -24038 0 24035 -24036 24037 1029 -24039 0 24035 -24036 24037 1029 24040 0 c 1-1 --> 0 c (-b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ b^{343, 3}_0 ∧ -p_1029) -> (-b^{343, 4}_2 ∧ -b^{343, 4}_1 ∧ -b^{343, 4}_0) c in CNF: c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ p_1029 ∨ -b^{343, 4}_2 c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ p_1029 ∨ -b^{343, 4}_1 c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ p_1029 ∨ -b^{343, 4}_0 c in DIMACS: 24035 24036 -24037 1029 -24038 0 24035 24036 -24037 1029 -24039 0 24035 24036 -24037 1029 -24040 0 c 0-1 --> -1 c (-b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ -b^{343, 3}_0 ∧ -p_1029) -> ( b^{343, 4}_2 ∧ -b^{343, 4}_1 ∧ b^{343, 4}_0) c in CNF: c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ p_1029 ∨ b^{343, 4}_2 c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ p_1029 ∨ -b^{343, 4}_1 c b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ p_1029 ∨ b^{343, 4}_0 c in DIMACS: 24035 24036 24037 1029 24038 0 24035 24036 24037 1029 -24039 0 24035 24036 24037 1029 24040 0 c -1-1 --> -2 c ( b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ b^{343, 3}_0 ∧ -p_1029) -> ( b^{343, 4}_2 ∧ b^{343, 4}_1 ∧ -b^{343, 4}_0) c in CNF: c -b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ p_1029 ∨ b^{343, 4}_2 c -b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ p_1029 ∨ b^{343, 4}_1 c -b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ p_1029 ∨ -b^{343, 4}_0 c in DIMACS: -24035 24036 -24037 1029 24038 0 -24035 24036 -24037 1029 24039 0 -24035 24036 -24037 1029 -24040 0 c -2-1 --> break c ( b^{343, 3}_2 ∧ b^{343, 3}_1 ∧ -b^{343, 3}_0 ∧ -p_1029) -> break c in CNF: c -b^{343, 3}_2 ∨ -b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ p_1029 ∨ break c in DIMACS: -24035 -24036 24037 1029 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{343, 3}_2 ∧ -b^{343, 3}_1 ∧ -b^{343, 3}_0 ∧ true) c in CNF: c -b^{343, 3}_2 ∨ b^{343, 3}_1 ∨ b^{343, 3}_0 ∨ false c in DIMACS: -24035 24036 24037 0 c 3 does not represent an automaton state. c -(-b^{343, 3}_2 ∧ b^{343, 3}_1 ∧ b^{343, 3}_0 ∧ true) c in CNF: c b^{343, 3}_2 ∨ -b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ false c in DIMACS: 24035 -24036 -24037 0 c -3 does not represent an automaton state. c -( b^{343, 3}_2 ∧ b^{343, 3}_1 ∧ b^{343, 3}_0 ∧ true) c in CNF: c -b^{343, 3}_2 ∨ -b^{343, 3}_1 ∨ -b^{343, 3}_0 ∨ false c in DIMACS: -24035 -24036 -24037 0 c INIT for k = 344 c -b^{344, 1}_2 c -b^{344, 1}_1 c -b^{344, 1}_0 c in DIMACS: -24041 0 -24042 0 -24043 0 c Transitions for k = 344 c i = 1 c -2+1 --> -1 c ( b^{344, 1}_2 ∧ b^{344, 1}_1 ∧ -b^{344, 1}_0 ∧ p_344) -> ( b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ b^{344, 2}_0) c in CNF: c -b^{344, 1}_2 ∨ -b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ -p_344 ∨ b^{344, 2}_2 c -b^{344, 1}_2 ∨ -b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ -p_344 ∨ -b^{344, 2}_1 c -b^{344, 1}_2 ∨ -b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ -p_344 ∨ b^{344, 2}_0 c in DIMACS: -24041 -24042 24043 -344 24044 0 -24041 -24042 24043 -344 -24045 0 -24041 -24042 24043 -344 24046 0 c -1+1 --> 0 c ( b^{344, 1}_2 ∧ -b^{344, 1}_1 ∧ b^{344, 1}_0 ∧ p_344) -> (-b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ -b^{344, 2}_0) c in CNF: c -b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ -p_344 ∨ -b^{344, 2}_2 c -b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ -p_344 ∨ -b^{344, 2}_1 c -b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ -p_344 ∨ -b^{344, 2}_0 c in DIMACS: -24041 24042 -24043 -344 -24044 0 -24041 24042 -24043 -344 -24045 0 -24041 24042 -24043 -344 -24046 0 c 0+1 --> 1 c (-b^{344, 1}_2 ∧ -b^{344, 1}_1 ∧ -b^{344, 1}_0 ∧ p_344) -> (-b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ b^{344, 2}_0) c in CNF: c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ -p_344 ∨ -b^{344, 2}_2 c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ -p_344 ∨ -b^{344, 2}_1 c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ -p_344 ∨ b^{344, 2}_0 c in DIMACS: 24041 24042 24043 -344 -24044 0 24041 24042 24043 -344 -24045 0 24041 24042 24043 -344 24046 0 c 1+1 --> 2 c (-b^{344, 1}_2 ∧ -b^{344, 1}_1 ∧ b^{344, 1}_0 ∧ p_344) -> (-b^{344, 2}_2 ∧ b^{344, 2}_1 ∧ -b^{344, 2}_0) c in CNF: c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ -p_344 ∨ -b^{344, 2}_2 c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ -p_344 ∨ b^{344, 2}_1 c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ -p_344 ∨ -b^{344, 2}_0 c in DIMACS: 24041 24042 -24043 -344 -24044 0 24041 24042 -24043 -344 24045 0 24041 24042 -24043 -344 -24046 0 c 2+1 --> break c (-b^{344, 1}_2 ∧ b^{344, 1}_1 ∧ -b^{344, 1}_0 ∧ p_344) -> break c in CNF: c b^{344, 1}_2 ∨ -b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ -p_344 ∨ break c in DIMACS: 24041 -24042 24043 -344 1162 0 c 2-1 --> 1 c (-b^{344, 1}_2 ∧ b^{344, 1}_1 ∧ -b^{344, 1}_0 ∧ -p_344) -> (-b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ b^{344, 2}_0) c in CNF: c b^{344, 1}_2 ∨ -b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ p_344 ∨ -b^{344, 2}_2 c b^{344, 1}_2 ∨ -b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ p_344 ∨ -b^{344, 2}_1 c b^{344, 1}_2 ∨ -b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ p_344 ∨ b^{344, 2}_0 c in DIMACS: 24041 -24042 24043 344 -24044 0 24041 -24042 24043 344 -24045 0 24041 -24042 24043 344 24046 0 c 1-1 --> 0 c (-b^{344, 1}_2 ∧ -b^{344, 1}_1 ∧ b^{344, 1}_0 ∧ -p_344) -> (-b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ -b^{344, 2}_0) c in CNF: c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ p_344 ∨ -b^{344, 2}_2 c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ p_344 ∨ -b^{344, 2}_1 c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ p_344 ∨ -b^{344, 2}_0 c in DIMACS: 24041 24042 -24043 344 -24044 0 24041 24042 -24043 344 -24045 0 24041 24042 -24043 344 -24046 0 c 0-1 --> -1 c (-b^{344, 1}_2 ∧ -b^{344, 1}_1 ∧ -b^{344, 1}_0 ∧ -p_344) -> ( b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ b^{344, 2}_0) c in CNF: c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ p_344 ∨ b^{344, 2}_2 c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ p_344 ∨ -b^{344, 2}_1 c b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ p_344 ∨ b^{344, 2}_0 c in DIMACS: 24041 24042 24043 344 24044 0 24041 24042 24043 344 -24045 0 24041 24042 24043 344 24046 0 c -1-1 --> -2 c ( b^{344, 1}_2 ∧ -b^{344, 1}_1 ∧ b^{344, 1}_0 ∧ -p_344) -> ( b^{344, 2}_2 ∧ b^{344, 2}_1 ∧ -b^{344, 2}_0) c in CNF: c -b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ p_344 ∨ b^{344, 2}_2 c -b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ p_344 ∨ b^{344, 2}_1 c -b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ p_344 ∨ -b^{344, 2}_0 c in DIMACS: -24041 24042 -24043 344 24044 0 -24041 24042 -24043 344 24045 0 -24041 24042 -24043 344 -24046 0 c -2-1 --> break c ( b^{344, 1}_2 ∧ b^{344, 1}_1 ∧ -b^{344, 1}_0 ∧ -p_344) -> break c in CNF: c -b^{344, 1}_2 ∨ -b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ p_344 ∨ break c in DIMACS: -24041 -24042 24043 344 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{344, 1}_2 ∧ -b^{344, 1}_1 ∧ -b^{344, 1}_0 ∧ true) c in CNF: c -b^{344, 1}_2 ∨ b^{344, 1}_1 ∨ b^{344, 1}_0 ∨ false c in DIMACS: -24041 24042 24043 0 c 3 does not represent an automaton state. c -(-b^{344, 1}_2 ∧ b^{344, 1}_1 ∧ b^{344, 1}_0 ∧ true) c in CNF: c b^{344, 1}_2 ∨ -b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ false c in DIMACS: 24041 -24042 -24043 0 c -3 does not represent an automaton state. c -( b^{344, 1}_2 ∧ b^{344, 1}_1 ∧ b^{344, 1}_0 ∧ true) c in CNF: c -b^{344, 1}_2 ∨ -b^{344, 1}_1 ∨ -b^{344, 1}_0 ∨ false c in DIMACS: -24041 -24042 -24043 0 c i = 2 c -2+1 --> -1 c ( b^{344, 2}_2 ∧ b^{344, 2}_1 ∧ -b^{344, 2}_0 ∧ p_688) -> ( b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ b^{344, 3}_0) c in CNF: c -b^{344, 2}_2 ∨ -b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ -p_688 ∨ b^{344, 3}_2 c -b^{344, 2}_2 ∨ -b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ -p_688 ∨ -b^{344, 3}_1 c -b^{344, 2}_2 ∨ -b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ -p_688 ∨ b^{344, 3}_0 c in DIMACS: -24044 -24045 24046 -688 24047 0 -24044 -24045 24046 -688 -24048 0 -24044 -24045 24046 -688 24049 0 c -1+1 --> 0 c ( b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ b^{344, 2}_0 ∧ p_688) -> (-b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ -b^{344, 3}_0) c in CNF: c -b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ -p_688 ∨ -b^{344, 3}_2 c -b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ -p_688 ∨ -b^{344, 3}_1 c -b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ -p_688 ∨ -b^{344, 3}_0 c in DIMACS: -24044 24045 -24046 -688 -24047 0 -24044 24045 -24046 -688 -24048 0 -24044 24045 -24046 -688 -24049 0 c 0+1 --> 1 c (-b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ -b^{344, 2}_0 ∧ p_688) -> (-b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ b^{344, 3}_0) c in CNF: c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ -p_688 ∨ -b^{344, 3}_2 c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ -p_688 ∨ -b^{344, 3}_1 c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ -p_688 ∨ b^{344, 3}_0 c in DIMACS: 24044 24045 24046 -688 -24047 0 24044 24045 24046 -688 -24048 0 24044 24045 24046 -688 24049 0 c 1+1 --> 2 c (-b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ b^{344, 2}_0 ∧ p_688) -> (-b^{344, 3}_2 ∧ b^{344, 3}_1 ∧ -b^{344, 3}_0) c in CNF: c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ -p_688 ∨ -b^{344, 3}_2 c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ -p_688 ∨ b^{344, 3}_1 c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ -p_688 ∨ -b^{344, 3}_0 c in DIMACS: 24044 24045 -24046 -688 -24047 0 24044 24045 -24046 -688 24048 0 24044 24045 -24046 -688 -24049 0 c 2+1 --> break c (-b^{344, 2}_2 ∧ b^{344, 2}_1 ∧ -b^{344, 2}_0 ∧ p_688) -> break c in CNF: c b^{344, 2}_2 ∨ -b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ -p_688 ∨ break c in DIMACS: 24044 -24045 24046 -688 1162 0 c 2-1 --> 1 c (-b^{344, 2}_2 ∧ b^{344, 2}_1 ∧ -b^{344, 2}_0 ∧ -p_688) -> (-b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ b^{344, 3}_0) c in CNF: c b^{344, 2}_2 ∨ -b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ p_688 ∨ -b^{344, 3}_2 c b^{344, 2}_2 ∨ -b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ p_688 ∨ -b^{344, 3}_1 c b^{344, 2}_2 ∨ -b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ p_688 ∨ b^{344, 3}_0 c in DIMACS: 24044 -24045 24046 688 -24047 0 24044 -24045 24046 688 -24048 0 24044 -24045 24046 688 24049 0 c 1-1 --> 0 c (-b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ b^{344, 2}_0 ∧ -p_688) -> (-b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ -b^{344, 3}_0) c in CNF: c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ p_688 ∨ -b^{344, 3}_2 c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ p_688 ∨ -b^{344, 3}_1 c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ p_688 ∨ -b^{344, 3}_0 c in DIMACS: 24044 24045 -24046 688 -24047 0 24044 24045 -24046 688 -24048 0 24044 24045 -24046 688 -24049 0 c 0-1 --> -1 c (-b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ -b^{344, 2}_0 ∧ -p_688) -> ( b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ b^{344, 3}_0) c in CNF: c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ p_688 ∨ b^{344, 3}_2 c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ p_688 ∨ -b^{344, 3}_1 c b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ p_688 ∨ b^{344, 3}_0 c in DIMACS: 24044 24045 24046 688 24047 0 24044 24045 24046 688 -24048 0 24044 24045 24046 688 24049 0 c -1-1 --> -2 c ( b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ b^{344, 2}_0 ∧ -p_688) -> ( b^{344, 3}_2 ∧ b^{344, 3}_1 ∧ -b^{344, 3}_0) c in CNF: c -b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ p_688 ∨ b^{344, 3}_2 c -b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ p_688 ∨ b^{344, 3}_1 c -b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ p_688 ∨ -b^{344, 3}_0 c in DIMACS: -24044 24045 -24046 688 24047 0 -24044 24045 -24046 688 24048 0 -24044 24045 -24046 688 -24049 0 c -2-1 --> break c ( b^{344, 2}_2 ∧ b^{344, 2}_1 ∧ -b^{344, 2}_0 ∧ -p_688) -> break c in CNF: c -b^{344, 2}_2 ∨ -b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ p_688 ∨ break c in DIMACS: -24044 -24045 24046 688 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{344, 2}_2 ∧ -b^{344, 2}_1 ∧ -b^{344, 2}_0 ∧ true) c in CNF: c -b^{344, 2}_2 ∨ b^{344, 2}_1 ∨ b^{344, 2}_0 ∨ false c in DIMACS: -24044 24045 24046 0 c 3 does not represent an automaton state. c -(-b^{344, 2}_2 ∧ b^{344, 2}_1 ∧ b^{344, 2}_0 ∧ true) c in CNF: c b^{344, 2}_2 ∨ -b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ false c in DIMACS: 24044 -24045 -24046 0 c -3 does not represent an automaton state. c -( b^{344, 2}_2 ∧ b^{344, 2}_1 ∧ b^{344, 2}_0 ∧ true) c in CNF: c -b^{344, 2}_2 ∨ -b^{344, 2}_1 ∨ -b^{344, 2}_0 ∨ false c in DIMACS: -24044 -24045 -24046 0 c i = 3 c -2+1 --> -1 c ( b^{344, 3}_2 ∧ b^{344, 3}_1 ∧ -b^{344, 3}_0 ∧ p_1032) -> ( b^{344, 4}_2 ∧ -b^{344, 4}_1 ∧ b^{344, 4}_0) c in CNF: c -b^{344, 3}_2 ∨ -b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ -p_1032 ∨ b^{344, 4}_2 c -b^{344, 3}_2 ∨ -b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ -p_1032 ∨ -b^{344, 4}_1 c -b^{344, 3}_2 ∨ -b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ -p_1032 ∨ b^{344, 4}_0 c in DIMACS: -24047 -24048 24049 -1032 24050 0 -24047 -24048 24049 -1032 -24051 0 -24047 -24048 24049 -1032 24052 0 c -1+1 --> 0 c ( b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ b^{344, 3}_0 ∧ p_1032) -> (-b^{344, 4}_2 ∧ -b^{344, 4}_1 ∧ -b^{344, 4}_0) c in CNF: c -b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ -p_1032 ∨ -b^{344, 4}_2 c -b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ -p_1032 ∨ -b^{344, 4}_1 c -b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ -p_1032 ∨ -b^{344, 4}_0 c in DIMACS: -24047 24048 -24049 -1032 -24050 0 -24047 24048 -24049 -1032 -24051 0 -24047 24048 -24049 -1032 -24052 0 c 0+1 --> 1 c (-b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ -b^{344, 3}_0 ∧ p_1032) -> (-b^{344, 4}_2 ∧ -b^{344, 4}_1 ∧ b^{344, 4}_0) c in CNF: c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ -p_1032 ∨ -b^{344, 4}_2 c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ -p_1032 ∨ -b^{344, 4}_1 c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ -p_1032 ∨ b^{344, 4}_0 c in DIMACS: 24047 24048 24049 -1032 -24050 0 24047 24048 24049 -1032 -24051 0 24047 24048 24049 -1032 24052 0 c 1+1 --> 2 c (-b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ b^{344, 3}_0 ∧ p_1032) -> (-b^{344, 4}_2 ∧ b^{344, 4}_1 ∧ -b^{344, 4}_0) c in CNF: c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ -p_1032 ∨ -b^{344, 4}_2 c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ -p_1032 ∨ b^{344, 4}_1 c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ -p_1032 ∨ -b^{344, 4}_0 c in DIMACS: 24047 24048 -24049 -1032 -24050 0 24047 24048 -24049 -1032 24051 0 24047 24048 -24049 -1032 -24052 0 c 2+1 --> break c (-b^{344, 3}_2 ∧ b^{344, 3}_1 ∧ -b^{344, 3}_0 ∧ p_1032) -> break c in CNF: c b^{344, 3}_2 ∨ -b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ -p_1032 ∨ break c in DIMACS: 24047 -24048 24049 -1032 1162 0 c 2-1 --> 1 c (-b^{344, 3}_2 ∧ b^{344, 3}_1 ∧ -b^{344, 3}_0 ∧ -p_1032) -> (-b^{344, 4}_2 ∧ -b^{344, 4}_1 ∧ b^{344, 4}_0) c in CNF: c b^{344, 3}_2 ∨ -b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ p_1032 ∨ -b^{344, 4}_2 c b^{344, 3}_2 ∨ -b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ p_1032 ∨ -b^{344, 4}_1 c b^{344, 3}_2 ∨ -b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ p_1032 ∨ b^{344, 4}_0 c in DIMACS: 24047 -24048 24049 1032 -24050 0 24047 -24048 24049 1032 -24051 0 24047 -24048 24049 1032 24052 0 c 1-1 --> 0 c (-b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ b^{344, 3}_0 ∧ -p_1032) -> (-b^{344, 4}_2 ∧ -b^{344, 4}_1 ∧ -b^{344, 4}_0) c in CNF: c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ p_1032 ∨ -b^{344, 4}_2 c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ p_1032 ∨ -b^{344, 4}_1 c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ p_1032 ∨ -b^{344, 4}_0 c in DIMACS: 24047 24048 -24049 1032 -24050 0 24047 24048 -24049 1032 -24051 0 24047 24048 -24049 1032 -24052 0 c 0-1 --> -1 c (-b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ -b^{344, 3}_0 ∧ -p_1032) -> ( b^{344, 4}_2 ∧ -b^{344, 4}_1 ∧ b^{344, 4}_0) c in CNF: c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ p_1032 ∨ b^{344, 4}_2 c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ p_1032 ∨ -b^{344, 4}_1 c b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ p_1032 ∨ b^{344, 4}_0 c in DIMACS: 24047 24048 24049 1032 24050 0 24047 24048 24049 1032 -24051 0 24047 24048 24049 1032 24052 0 c -1-1 --> -2 c ( b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ b^{344, 3}_0 ∧ -p_1032) -> ( b^{344, 4}_2 ∧ b^{344, 4}_1 ∧ -b^{344, 4}_0) c in CNF: c -b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ p_1032 ∨ b^{344, 4}_2 c -b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ p_1032 ∨ b^{344, 4}_1 c -b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ p_1032 ∨ -b^{344, 4}_0 c in DIMACS: -24047 24048 -24049 1032 24050 0 -24047 24048 -24049 1032 24051 0 -24047 24048 -24049 1032 -24052 0 c -2-1 --> break c ( b^{344, 3}_2 ∧ b^{344, 3}_1 ∧ -b^{344, 3}_0 ∧ -p_1032) -> break c in CNF: c -b^{344, 3}_2 ∨ -b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ p_1032 ∨ break c in DIMACS: -24047 -24048 24049 1032 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{344, 3}_2 ∧ -b^{344, 3}_1 ∧ -b^{344, 3}_0 ∧ true) c in CNF: c -b^{344, 3}_2 ∨ b^{344, 3}_1 ∨ b^{344, 3}_0 ∨ false c in DIMACS: -24047 24048 24049 0 c 3 does not represent an automaton state. c -(-b^{344, 3}_2 ∧ b^{344, 3}_1 ∧ b^{344, 3}_0 ∧ true) c in CNF: c b^{344, 3}_2 ∨ -b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ false c in DIMACS: 24047 -24048 -24049 0 c -3 does not represent an automaton state. c -( b^{344, 3}_2 ∧ b^{344, 3}_1 ∧ b^{344, 3}_0 ∧ true) c in CNF: c -b^{344, 3}_2 ∨ -b^{344, 3}_1 ∨ -b^{344, 3}_0 ∨ false c in DIMACS: -24047 -24048 -24049 0 c INIT for k = 345 c -b^{345, 1}_2 c -b^{345, 1}_1 c -b^{345, 1}_0 c in DIMACS: -24053 0 -24054 0 -24055 0 c Transitions for k = 345 c i = 1 c -2+1 --> -1 c ( b^{345, 1}_2 ∧ b^{345, 1}_1 ∧ -b^{345, 1}_0 ∧ p_345) -> ( b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ b^{345, 2}_0) c in CNF: c -b^{345, 1}_2 ∨ -b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ -p_345 ∨ b^{345, 2}_2 c -b^{345, 1}_2 ∨ -b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ -p_345 ∨ -b^{345, 2}_1 c -b^{345, 1}_2 ∨ -b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ -p_345 ∨ b^{345, 2}_0 c in DIMACS: -24053 -24054 24055 -345 24056 0 -24053 -24054 24055 -345 -24057 0 -24053 -24054 24055 -345 24058 0 c -1+1 --> 0 c ( b^{345, 1}_2 ∧ -b^{345, 1}_1 ∧ b^{345, 1}_0 ∧ p_345) -> (-b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ -b^{345, 2}_0) c in CNF: c -b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ -p_345 ∨ -b^{345, 2}_2 c -b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ -p_345 ∨ -b^{345, 2}_1 c -b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ -p_345 ∨ -b^{345, 2}_0 c in DIMACS: -24053 24054 -24055 -345 -24056 0 -24053 24054 -24055 -345 -24057 0 -24053 24054 -24055 -345 -24058 0 c 0+1 --> 1 c (-b^{345, 1}_2 ∧ -b^{345, 1}_1 ∧ -b^{345, 1}_0 ∧ p_345) -> (-b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ b^{345, 2}_0) c in CNF: c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ -p_345 ∨ -b^{345, 2}_2 c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ -p_345 ∨ -b^{345, 2}_1 c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ -p_345 ∨ b^{345, 2}_0 c in DIMACS: 24053 24054 24055 -345 -24056 0 24053 24054 24055 -345 -24057 0 24053 24054 24055 -345 24058 0 c 1+1 --> 2 c (-b^{345, 1}_2 ∧ -b^{345, 1}_1 ∧ b^{345, 1}_0 ∧ p_345) -> (-b^{345, 2}_2 ∧ b^{345, 2}_1 ∧ -b^{345, 2}_0) c in CNF: c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ -p_345 ∨ -b^{345, 2}_2 c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ -p_345 ∨ b^{345, 2}_1 c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ -p_345 ∨ -b^{345, 2}_0 c in DIMACS: 24053 24054 -24055 -345 -24056 0 24053 24054 -24055 -345 24057 0 24053 24054 -24055 -345 -24058 0 c 2+1 --> break c (-b^{345, 1}_2 ∧ b^{345, 1}_1 ∧ -b^{345, 1}_0 ∧ p_345) -> break c in CNF: c b^{345, 1}_2 ∨ -b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ -p_345 ∨ break c in DIMACS: 24053 -24054 24055 -345 1162 0 c 2-1 --> 1 c (-b^{345, 1}_2 ∧ b^{345, 1}_1 ∧ -b^{345, 1}_0 ∧ -p_345) -> (-b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ b^{345, 2}_0) c in CNF: c b^{345, 1}_2 ∨ -b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ p_345 ∨ -b^{345, 2}_2 c b^{345, 1}_2 ∨ -b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ p_345 ∨ -b^{345, 2}_1 c b^{345, 1}_2 ∨ -b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ p_345 ∨ b^{345, 2}_0 c in DIMACS: 24053 -24054 24055 345 -24056 0 24053 -24054 24055 345 -24057 0 24053 -24054 24055 345 24058 0 c 1-1 --> 0 c (-b^{345, 1}_2 ∧ -b^{345, 1}_1 ∧ b^{345, 1}_0 ∧ -p_345) -> (-b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ -b^{345, 2}_0) c in CNF: c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ p_345 ∨ -b^{345, 2}_2 c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ p_345 ∨ -b^{345, 2}_1 c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ p_345 ∨ -b^{345, 2}_0 c in DIMACS: 24053 24054 -24055 345 -24056 0 24053 24054 -24055 345 -24057 0 24053 24054 -24055 345 -24058 0 c 0-1 --> -1 c (-b^{345, 1}_2 ∧ -b^{345, 1}_1 ∧ -b^{345, 1}_0 ∧ -p_345) -> ( b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ b^{345, 2}_0) c in CNF: c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ p_345 ∨ b^{345, 2}_2 c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ p_345 ∨ -b^{345, 2}_1 c b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ p_345 ∨ b^{345, 2}_0 c in DIMACS: 24053 24054 24055 345 24056 0 24053 24054 24055 345 -24057 0 24053 24054 24055 345 24058 0 c -1-1 --> -2 c ( b^{345, 1}_2 ∧ -b^{345, 1}_1 ∧ b^{345, 1}_0 ∧ -p_345) -> ( b^{345, 2}_2 ∧ b^{345, 2}_1 ∧ -b^{345, 2}_0) c in CNF: c -b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ p_345 ∨ b^{345, 2}_2 c -b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ p_345 ∨ b^{345, 2}_1 c -b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ p_345 ∨ -b^{345, 2}_0 c in DIMACS: -24053 24054 -24055 345 24056 0 -24053 24054 -24055 345 24057 0 -24053 24054 -24055 345 -24058 0 c -2-1 --> break c ( b^{345, 1}_2 ∧ b^{345, 1}_1 ∧ -b^{345, 1}_0 ∧ -p_345) -> break c in CNF: c -b^{345, 1}_2 ∨ -b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ p_345 ∨ break c in DIMACS: -24053 -24054 24055 345 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{345, 1}_2 ∧ -b^{345, 1}_1 ∧ -b^{345, 1}_0 ∧ true) c in CNF: c -b^{345, 1}_2 ∨ b^{345, 1}_1 ∨ b^{345, 1}_0 ∨ false c in DIMACS: -24053 24054 24055 0 c 3 does not represent an automaton state. c -(-b^{345, 1}_2 ∧ b^{345, 1}_1 ∧ b^{345, 1}_0 ∧ true) c in CNF: c b^{345, 1}_2 ∨ -b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ false c in DIMACS: 24053 -24054 -24055 0 c -3 does not represent an automaton state. c -( b^{345, 1}_2 ∧ b^{345, 1}_1 ∧ b^{345, 1}_0 ∧ true) c in CNF: c -b^{345, 1}_2 ∨ -b^{345, 1}_1 ∨ -b^{345, 1}_0 ∨ false c in DIMACS: -24053 -24054 -24055 0 c i = 2 c -2+1 --> -1 c ( b^{345, 2}_2 ∧ b^{345, 2}_1 ∧ -b^{345, 2}_0 ∧ p_690) -> ( b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ b^{345, 3}_0) c in CNF: c -b^{345, 2}_2 ∨ -b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ -p_690 ∨ b^{345, 3}_2 c -b^{345, 2}_2 ∨ -b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ -p_690 ∨ -b^{345, 3}_1 c -b^{345, 2}_2 ∨ -b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ -p_690 ∨ b^{345, 3}_0 c in DIMACS: -24056 -24057 24058 -690 24059 0 -24056 -24057 24058 -690 -24060 0 -24056 -24057 24058 -690 24061 0 c -1+1 --> 0 c ( b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ b^{345, 2}_0 ∧ p_690) -> (-b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ -b^{345, 3}_0) c in CNF: c -b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ -p_690 ∨ -b^{345, 3}_2 c -b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ -p_690 ∨ -b^{345, 3}_1 c -b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ -p_690 ∨ -b^{345, 3}_0 c in DIMACS: -24056 24057 -24058 -690 -24059 0 -24056 24057 -24058 -690 -24060 0 -24056 24057 -24058 -690 -24061 0 c 0+1 --> 1 c (-b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ -b^{345, 2}_0 ∧ p_690) -> (-b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ b^{345, 3}_0) c in CNF: c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ -p_690 ∨ -b^{345, 3}_2 c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ -p_690 ∨ -b^{345, 3}_1 c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ -p_690 ∨ b^{345, 3}_0 c in DIMACS: 24056 24057 24058 -690 -24059 0 24056 24057 24058 -690 -24060 0 24056 24057 24058 -690 24061 0 c 1+1 --> 2 c (-b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ b^{345, 2}_0 ∧ p_690) -> (-b^{345, 3}_2 ∧ b^{345, 3}_1 ∧ -b^{345, 3}_0) c in CNF: c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ -p_690 ∨ -b^{345, 3}_2 c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ -p_690 ∨ b^{345, 3}_1 c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ -p_690 ∨ -b^{345, 3}_0 c in DIMACS: 24056 24057 -24058 -690 -24059 0 24056 24057 -24058 -690 24060 0 24056 24057 -24058 -690 -24061 0 c 2+1 --> break c (-b^{345, 2}_2 ∧ b^{345, 2}_1 ∧ -b^{345, 2}_0 ∧ p_690) -> break c in CNF: c b^{345, 2}_2 ∨ -b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ -p_690 ∨ break c in DIMACS: 24056 -24057 24058 -690 1162 0 c 2-1 --> 1 c (-b^{345, 2}_2 ∧ b^{345, 2}_1 ∧ -b^{345, 2}_0 ∧ -p_690) -> (-b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ b^{345, 3}_0) c in CNF: c b^{345, 2}_2 ∨ -b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ p_690 ∨ -b^{345, 3}_2 c b^{345, 2}_2 ∨ -b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ p_690 ∨ -b^{345, 3}_1 c b^{345, 2}_2 ∨ -b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ p_690 ∨ b^{345, 3}_0 c in DIMACS: 24056 -24057 24058 690 -24059 0 24056 -24057 24058 690 -24060 0 24056 -24057 24058 690 24061 0 c 1-1 --> 0 c (-b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ b^{345, 2}_0 ∧ -p_690) -> (-b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ -b^{345, 3}_0) c in CNF: c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ p_690 ∨ -b^{345, 3}_2 c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ p_690 ∨ -b^{345, 3}_1 c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ p_690 ∨ -b^{345, 3}_0 c in DIMACS: 24056 24057 -24058 690 -24059 0 24056 24057 -24058 690 -24060 0 24056 24057 -24058 690 -24061 0 c 0-1 --> -1 c (-b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ -b^{345, 2}_0 ∧ -p_690) -> ( b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ b^{345, 3}_0) c in CNF: c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ p_690 ∨ b^{345, 3}_2 c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ p_690 ∨ -b^{345, 3}_1 c b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ p_690 ∨ b^{345, 3}_0 c in DIMACS: 24056 24057 24058 690 24059 0 24056 24057 24058 690 -24060 0 24056 24057 24058 690 24061 0 c -1-1 --> -2 c ( b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ b^{345, 2}_0 ∧ -p_690) -> ( b^{345, 3}_2 ∧ b^{345, 3}_1 ∧ -b^{345, 3}_0) c in CNF: c -b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ p_690 ∨ b^{345, 3}_2 c -b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ p_690 ∨ b^{345, 3}_1 c -b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ p_690 ∨ -b^{345, 3}_0 c in DIMACS: -24056 24057 -24058 690 24059 0 -24056 24057 -24058 690 24060 0 -24056 24057 -24058 690 -24061 0 c -2-1 --> break c ( b^{345, 2}_2 ∧ b^{345, 2}_1 ∧ -b^{345, 2}_0 ∧ -p_690) -> break c in CNF: c -b^{345, 2}_2 ∨ -b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ p_690 ∨ break c in DIMACS: -24056 -24057 24058 690 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{345, 2}_2 ∧ -b^{345, 2}_1 ∧ -b^{345, 2}_0 ∧ true) c in CNF: c -b^{345, 2}_2 ∨ b^{345, 2}_1 ∨ b^{345, 2}_0 ∨ false c in DIMACS: -24056 24057 24058 0 c 3 does not represent an automaton state. c -(-b^{345, 2}_2 ∧ b^{345, 2}_1 ∧ b^{345, 2}_0 ∧ true) c in CNF: c b^{345, 2}_2 ∨ -b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ false c in DIMACS: 24056 -24057 -24058 0 c -3 does not represent an automaton state. c -( b^{345, 2}_2 ∧ b^{345, 2}_1 ∧ b^{345, 2}_0 ∧ true) c in CNF: c -b^{345, 2}_2 ∨ -b^{345, 2}_1 ∨ -b^{345, 2}_0 ∨ false c in DIMACS: -24056 -24057 -24058 0 c i = 3 c -2+1 --> -1 c ( b^{345, 3}_2 ∧ b^{345, 3}_1 ∧ -b^{345, 3}_0 ∧ p_1035) -> ( b^{345, 4}_2 ∧ -b^{345, 4}_1 ∧ b^{345, 4}_0) c in CNF: c -b^{345, 3}_2 ∨ -b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ -p_1035 ∨ b^{345, 4}_2 c -b^{345, 3}_2 ∨ -b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ -p_1035 ∨ -b^{345, 4}_1 c -b^{345, 3}_2 ∨ -b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ -p_1035 ∨ b^{345, 4}_0 c in DIMACS: -24059 -24060 24061 -1035 24062 0 -24059 -24060 24061 -1035 -24063 0 -24059 -24060 24061 -1035 24064 0 c -1+1 --> 0 c ( b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ b^{345, 3}_0 ∧ p_1035) -> (-b^{345, 4}_2 ∧ -b^{345, 4}_1 ∧ -b^{345, 4}_0) c in CNF: c -b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ -p_1035 ∨ -b^{345, 4}_2 c -b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ -p_1035 ∨ -b^{345, 4}_1 c -b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ -p_1035 ∨ -b^{345, 4}_0 c in DIMACS: -24059 24060 -24061 -1035 -24062 0 -24059 24060 -24061 -1035 -24063 0 -24059 24060 -24061 -1035 -24064 0 c 0+1 --> 1 c (-b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ -b^{345, 3}_0 ∧ p_1035) -> (-b^{345, 4}_2 ∧ -b^{345, 4}_1 ∧ b^{345, 4}_0) c in CNF: c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ -p_1035 ∨ -b^{345, 4}_2 c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ -p_1035 ∨ -b^{345, 4}_1 c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ -p_1035 ∨ b^{345, 4}_0 c in DIMACS: 24059 24060 24061 -1035 -24062 0 24059 24060 24061 -1035 -24063 0 24059 24060 24061 -1035 24064 0 c 1+1 --> 2 c (-b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ b^{345, 3}_0 ∧ p_1035) -> (-b^{345, 4}_2 ∧ b^{345, 4}_1 ∧ -b^{345, 4}_0) c in CNF: c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ -p_1035 ∨ -b^{345, 4}_2 c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ -p_1035 ∨ b^{345, 4}_1 c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ -p_1035 ∨ -b^{345, 4}_0 c in DIMACS: 24059 24060 -24061 -1035 -24062 0 24059 24060 -24061 -1035 24063 0 24059 24060 -24061 -1035 -24064 0 c 2+1 --> break c (-b^{345, 3}_2 ∧ b^{345, 3}_1 ∧ -b^{345, 3}_0 ∧ p_1035) -> break c in CNF: c b^{345, 3}_2 ∨ -b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ -p_1035 ∨ break c in DIMACS: 24059 -24060 24061 -1035 1162 0 c 2-1 --> 1 c (-b^{345, 3}_2 ∧ b^{345, 3}_1 ∧ -b^{345, 3}_0 ∧ -p_1035) -> (-b^{345, 4}_2 ∧ -b^{345, 4}_1 ∧ b^{345, 4}_0) c in CNF: c b^{345, 3}_2 ∨ -b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ p_1035 ∨ -b^{345, 4}_2 c b^{345, 3}_2 ∨ -b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ p_1035 ∨ -b^{345, 4}_1 c b^{345, 3}_2 ∨ -b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ p_1035 ∨ b^{345, 4}_0 c in DIMACS: 24059 -24060 24061 1035 -24062 0 24059 -24060 24061 1035 -24063 0 24059 -24060 24061 1035 24064 0 c 1-1 --> 0 c (-b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ b^{345, 3}_0 ∧ -p_1035) -> (-b^{345, 4}_2 ∧ -b^{345, 4}_1 ∧ -b^{345, 4}_0) c in CNF: c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ p_1035 ∨ -b^{345, 4}_2 c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ p_1035 ∨ -b^{345, 4}_1 c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ p_1035 ∨ -b^{345, 4}_0 c in DIMACS: 24059 24060 -24061 1035 -24062 0 24059 24060 -24061 1035 -24063 0 24059 24060 -24061 1035 -24064 0 c 0-1 --> -1 c (-b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ -b^{345, 3}_0 ∧ -p_1035) -> ( b^{345, 4}_2 ∧ -b^{345, 4}_1 ∧ b^{345, 4}_0) c in CNF: c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ p_1035 ∨ b^{345, 4}_2 c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ p_1035 ∨ -b^{345, 4}_1 c b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ p_1035 ∨ b^{345, 4}_0 c in DIMACS: 24059 24060 24061 1035 24062 0 24059 24060 24061 1035 -24063 0 24059 24060 24061 1035 24064 0 c -1-1 --> -2 c ( b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ b^{345, 3}_0 ∧ -p_1035) -> ( b^{345, 4}_2 ∧ b^{345, 4}_1 ∧ -b^{345, 4}_0) c in CNF: c -b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ p_1035 ∨ b^{345, 4}_2 c -b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ p_1035 ∨ b^{345, 4}_1 c -b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ p_1035 ∨ -b^{345, 4}_0 c in DIMACS: -24059 24060 -24061 1035 24062 0 -24059 24060 -24061 1035 24063 0 -24059 24060 -24061 1035 -24064 0 c -2-1 --> break c ( b^{345, 3}_2 ∧ b^{345, 3}_1 ∧ -b^{345, 3}_0 ∧ -p_1035) -> break c in CNF: c -b^{345, 3}_2 ∨ -b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ p_1035 ∨ break c in DIMACS: -24059 -24060 24061 1035 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{345, 3}_2 ∧ -b^{345, 3}_1 ∧ -b^{345, 3}_0 ∧ true) c in CNF: c -b^{345, 3}_2 ∨ b^{345, 3}_1 ∨ b^{345, 3}_0 ∨ false c in DIMACS: -24059 24060 24061 0 c 3 does not represent an automaton state. c -(-b^{345, 3}_2 ∧ b^{345, 3}_1 ∧ b^{345, 3}_0 ∧ true) c in CNF: c b^{345, 3}_2 ∨ -b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ false c in DIMACS: 24059 -24060 -24061 0 c -3 does not represent an automaton state. c -( b^{345, 3}_2 ∧ b^{345, 3}_1 ∧ b^{345, 3}_0 ∧ true) c in CNF: c -b^{345, 3}_2 ∨ -b^{345, 3}_1 ∨ -b^{345, 3}_0 ∨ false c in DIMACS: -24059 -24060 -24061 0 c INIT for k = 346 c -b^{346, 1}_2 c -b^{346, 1}_1 c -b^{346, 1}_0 c in DIMACS: -24065 0 -24066 0 -24067 0 c Transitions for k = 346 c i = 1 c -2+1 --> -1 c ( b^{346, 1}_2 ∧ b^{346, 1}_1 ∧ -b^{346, 1}_0 ∧ p_346) -> ( b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ b^{346, 2}_0) c in CNF: c -b^{346, 1}_2 ∨ -b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ -p_346 ∨ b^{346, 2}_2 c -b^{346, 1}_2 ∨ -b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ -p_346 ∨ -b^{346, 2}_1 c -b^{346, 1}_2 ∨ -b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ -p_346 ∨ b^{346, 2}_0 c in DIMACS: -24065 -24066 24067 -346 24068 0 -24065 -24066 24067 -346 -24069 0 -24065 -24066 24067 -346 24070 0 c -1+1 --> 0 c ( b^{346, 1}_2 ∧ -b^{346, 1}_1 ∧ b^{346, 1}_0 ∧ p_346) -> (-b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ -b^{346, 2}_0) c in CNF: c -b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ -p_346 ∨ -b^{346, 2}_2 c -b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ -p_346 ∨ -b^{346, 2}_1 c -b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ -p_346 ∨ -b^{346, 2}_0 c in DIMACS: -24065 24066 -24067 -346 -24068 0 -24065 24066 -24067 -346 -24069 0 -24065 24066 -24067 -346 -24070 0 c 0+1 --> 1 c (-b^{346, 1}_2 ∧ -b^{346, 1}_1 ∧ -b^{346, 1}_0 ∧ p_346) -> (-b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ b^{346, 2}_0) c in CNF: c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ -p_346 ∨ -b^{346, 2}_2 c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ -p_346 ∨ -b^{346, 2}_1 c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ -p_346 ∨ b^{346, 2}_0 c in DIMACS: 24065 24066 24067 -346 -24068 0 24065 24066 24067 -346 -24069 0 24065 24066 24067 -346 24070 0 c 1+1 --> 2 c (-b^{346, 1}_2 ∧ -b^{346, 1}_1 ∧ b^{346, 1}_0 ∧ p_346) -> (-b^{346, 2}_2 ∧ b^{346, 2}_1 ∧ -b^{346, 2}_0) c in CNF: c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ -p_346 ∨ -b^{346, 2}_2 c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ -p_346 ∨ b^{346, 2}_1 c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ -p_346 ∨ -b^{346, 2}_0 c in DIMACS: 24065 24066 -24067 -346 -24068 0 24065 24066 -24067 -346 24069 0 24065 24066 -24067 -346 -24070 0 c 2+1 --> break c (-b^{346, 1}_2 ∧ b^{346, 1}_1 ∧ -b^{346, 1}_0 ∧ p_346) -> break c in CNF: c b^{346, 1}_2 ∨ -b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ -p_346 ∨ break c in DIMACS: 24065 -24066 24067 -346 1162 0 c 2-1 --> 1 c (-b^{346, 1}_2 ∧ b^{346, 1}_1 ∧ -b^{346, 1}_0 ∧ -p_346) -> (-b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ b^{346, 2}_0) c in CNF: c b^{346, 1}_2 ∨ -b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ p_346 ∨ -b^{346, 2}_2 c b^{346, 1}_2 ∨ -b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ p_346 ∨ -b^{346, 2}_1 c b^{346, 1}_2 ∨ -b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ p_346 ∨ b^{346, 2}_0 c in DIMACS: 24065 -24066 24067 346 -24068 0 24065 -24066 24067 346 -24069 0 24065 -24066 24067 346 24070 0 c 1-1 --> 0 c (-b^{346, 1}_2 ∧ -b^{346, 1}_1 ∧ b^{346, 1}_0 ∧ -p_346) -> (-b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ -b^{346, 2}_0) c in CNF: c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ p_346 ∨ -b^{346, 2}_2 c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ p_346 ∨ -b^{346, 2}_1 c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ p_346 ∨ -b^{346, 2}_0 c in DIMACS: 24065 24066 -24067 346 -24068 0 24065 24066 -24067 346 -24069 0 24065 24066 -24067 346 -24070 0 c 0-1 --> -1 c (-b^{346, 1}_2 ∧ -b^{346, 1}_1 ∧ -b^{346, 1}_0 ∧ -p_346) -> ( b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ b^{346, 2}_0) c in CNF: c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ p_346 ∨ b^{346, 2}_2 c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ p_346 ∨ -b^{346, 2}_1 c b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ p_346 ∨ b^{346, 2}_0 c in DIMACS: 24065 24066 24067 346 24068 0 24065 24066 24067 346 -24069 0 24065 24066 24067 346 24070 0 c -1-1 --> -2 c ( b^{346, 1}_2 ∧ -b^{346, 1}_1 ∧ b^{346, 1}_0 ∧ -p_346) -> ( b^{346, 2}_2 ∧ b^{346, 2}_1 ∧ -b^{346, 2}_0) c in CNF: c -b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ p_346 ∨ b^{346, 2}_2 c -b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ p_346 ∨ b^{346, 2}_1 c -b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ p_346 ∨ -b^{346, 2}_0 c in DIMACS: -24065 24066 -24067 346 24068 0 -24065 24066 -24067 346 24069 0 -24065 24066 -24067 346 -24070 0 c -2-1 --> break c ( b^{346, 1}_2 ∧ b^{346, 1}_1 ∧ -b^{346, 1}_0 ∧ -p_346) -> break c in CNF: c -b^{346, 1}_2 ∨ -b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ p_346 ∨ break c in DIMACS: -24065 -24066 24067 346 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{346, 1}_2 ∧ -b^{346, 1}_1 ∧ -b^{346, 1}_0 ∧ true) c in CNF: c -b^{346, 1}_2 ∨ b^{346, 1}_1 ∨ b^{346, 1}_0 ∨ false c in DIMACS: -24065 24066 24067 0 c 3 does not represent an automaton state. c -(-b^{346, 1}_2 ∧ b^{346, 1}_1 ∧ b^{346, 1}_0 ∧ true) c in CNF: c b^{346, 1}_2 ∨ -b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ false c in DIMACS: 24065 -24066 -24067 0 c -3 does not represent an automaton state. c -( b^{346, 1}_2 ∧ b^{346, 1}_1 ∧ b^{346, 1}_0 ∧ true) c in CNF: c -b^{346, 1}_2 ∨ -b^{346, 1}_1 ∨ -b^{346, 1}_0 ∨ false c in DIMACS: -24065 -24066 -24067 0 c i = 2 c -2+1 --> -1 c ( b^{346, 2}_2 ∧ b^{346, 2}_1 ∧ -b^{346, 2}_0 ∧ p_692) -> ( b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ b^{346, 3}_0) c in CNF: c -b^{346, 2}_2 ∨ -b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ -p_692 ∨ b^{346, 3}_2 c -b^{346, 2}_2 ∨ -b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ -p_692 ∨ -b^{346, 3}_1 c -b^{346, 2}_2 ∨ -b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ -p_692 ∨ b^{346, 3}_0 c in DIMACS: -24068 -24069 24070 -692 24071 0 -24068 -24069 24070 -692 -24072 0 -24068 -24069 24070 -692 24073 0 c -1+1 --> 0 c ( b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ b^{346, 2}_0 ∧ p_692) -> (-b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ -b^{346, 3}_0) c in CNF: c -b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ -p_692 ∨ -b^{346, 3}_2 c -b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ -p_692 ∨ -b^{346, 3}_1 c -b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ -p_692 ∨ -b^{346, 3}_0 c in DIMACS: -24068 24069 -24070 -692 -24071 0 -24068 24069 -24070 -692 -24072 0 -24068 24069 -24070 -692 -24073 0 c 0+1 --> 1 c (-b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ -b^{346, 2}_0 ∧ p_692) -> (-b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ b^{346, 3}_0) c in CNF: c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ -p_692 ∨ -b^{346, 3}_2 c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ -p_692 ∨ -b^{346, 3}_1 c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ -p_692 ∨ b^{346, 3}_0 c in DIMACS: 24068 24069 24070 -692 -24071 0 24068 24069 24070 -692 -24072 0 24068 24069 24070 -692 24073 0 c 1+1 --> 2 c (-b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ b^{346, 2}_0 ∧ p_692) -> (-b^{346, 3}_2 ∧ b^{346, 3}_1 ∧ -b^{346, 3}_0) c in CNF: c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ -p_692 ∨ -b^{346, 3}_2 c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ -p_692 ∨ b^{346, 3}_1 c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ -p_692 ∨ -b^{346, 3}_0 c in DIMACS: 24068 24069 -24070 -692 -24071 0 24068 24069 -24070 -692 24072 0 24068 24069 -24070 -692 -24073 0 c 2+1 --> break c (-b^{346, 2}_2 ∧ b^{346, 2}_1 ∧ -b^{346, 2}_0 ∧ p_692) -> break c in CNF: c b^{346, 2}_2 ∨ -b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ -p_692 ∨ break c in DIMACS: 24068 -24069 24070 -692 1162 0 c 2-1 --> 1 c (-b^{346, 2}_2 ∧ b^{346, 2}_1 ∧ -b^{346, 2}_0 ∧ -p_692) -> (-b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ b^{346, 3}_0) c in CNF: c b^{346, 2}_2 ∨ -b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ p_692 ∨ -b^{346, 3}_2 c b^{346, 2}_2 ∨ -b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ p_692 ∨ -b^{346, 3}_1 c b^{346, 2}_2 ∨ -b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ p_692 ∨ b^{346, 3}_0 c in DIMACS: 24068 -24069 24070 692 -24071 0 24068 -24069 24070 692 -24072 0 24068 -24069 24070 692 24073 0 c 1-1 --> 0 c (-b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ b^{346, 2}_0 ∧ -p_692) -> (-b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ -b^{346, 3}_0) c in CNF: c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ p_692 ∨ -b^{346, 3}_2 c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ p_692 ∨ -b^{346, 3}_1 c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ p_692 ∨ -b^{346, 3}_0 c in DIMACS: 24068 24069 -24070 692 -24071 0 24068 24069 -24070 692 -24072 0 24068 24069 -24070 692 -24073 0 c 0-1 --> -1 c (-b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ -b^{346, 2}_0 ∧ -p_692) -> ( b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ b^{346, 3}_0) c in CNF: c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ p_692 ∨ b^{346, 3}_2 c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ p_692 ∨ -b^{346, 3}_1 c b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ p_692 ∨ b^{346, 3}_0 c in DIMACS: 24068 24069 24070 692 24071 0 24068 24069 24070 692 -24072 0 24068 24069 24070 692 24073 0 c -1-1 --> -2 c ( b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ b^{346, 2}_0 ∧ -p_692) -> ( b^{346, 3}_2 ∧ b^{346, 3}_1 ∧ -b^{346, 3}_0) c in CNF: c -b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ p_692 ∨ b^{346, 3}_2 c -b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ p_692 ∨ b^{346, 3}_1 c -b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ p_692 ∨ -b^{346, 3}_0 c in DIMACS: -24068 24069 -24070 692 24071 0 -24068 24069 -24070 692 24072 0 -24068 24069 -24070 692 -24073 0 c -2-1 --> break c ( b^{346, 2}_2 ∧ b^{346, 2}_1 ∧ -b^{346, 2}_0 ∧ -p_692) -> break c in CNF: c -b^{346, 2}_2 ∨ -b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ p_692 ∨ break c in DIMACS: -24068 -24069 24070 692 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{346, 2}_2 ∧ -b^{346, 2}_1 ∧ -b^{346, 2}_0 ∧ true) c in CNF: c -b^{346, 2}_2 ∨ b^{346, 2}_1 ∨ b^{346, 2}_0 ∨ false c in DIMACS: -24068 24069 24070 0 c 3 does not represent an automaton state. c -(-b^{346, 2}_2 ∧ b^{346, 2}_1 ∧ b^{346, 2}_0 ∧ true) c in CNF: c b^{346, 2}_2 ∨ -b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ false c in DIMACS: 24068 -24069 -24070 0 c -3 does not represent an automaton state. c -( b^{346, 2}_2 ∧ b^{346, 2}_1 ∧ b^{346, 2}_0 ∧ true) c in CNF: c -b^{346, 2}_2 ∨ -b^{346, 2}_1 ∨ -b^{346, 2}_0 ∨ false c in DIMACS: -24068 -24069 -24070 0 c i = 3 c -2+1 --> -1 c ( b^{346, 3}_2 ∧ b^{346, 3}_1 ∧ -b^{346, 3}_0 ∧ p_1038) -> ( b^{346, 4}_2 ∧ -b^{346, 4}_1 ∧ b^{346, 4}_0) c in CNF: c -b^{346, 3}_2 ∨ -b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ -p_1038 ∨ b^{346, 4}_2 c -b^{346, 3}_2 ∨ -b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ -p_1038 ∨ -b^{346, 4}_1 c -b^{346, 3}_2 ∨ -b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ -p_1038 ∨ b^{346, 4}_0 c in DIMACS: -24071 -24072 24073 -1038 24074 0 -24071 -24072 24073 -1038 -24075 0 -24071 -24072 24073 -1038 24076 0 c -1+1 --> 0 c ( b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ b^{346, 3}_0 ∧ p_1038) -> (-b^{346, 4}_2 ∧ -b^{346, 4}_1 ∧ -b^{346, 4}_0) c in CNF: c -b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ -p_1038 ∨ -b^{346, 4}_2 c -b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ -p_1038 ∨ -b^{346, 4}_1 c -b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ -p_1038 ∨ -b^{346, 4}_0 c in DIMACS: -24071 24072 -24073 -1038 -24074 0 -24071 24072 -24073 -1038 -24075 0 -24071 24072 -24073 -1038 -24076 0 c 0+1 --> 1 c (-b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ -b^{346, 3}_0 ∧ p_1038) -> (-b^{346, 4}_2 ∧ -b^{346, 4}_1 ∧ b^{346, 4}_0) c in CNF: c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ -p_1038 ∨ -b^{346, 4}_2 c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ -p_1038 ∨ -b^{346, 4}_1 c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ -p_1038 ∨ b^{346, 4}_0 c in DIMACS: 24071 24072 24073 -1038 -24074 0 24071 24072 24073 -1038 -24075 0 24071 24072 24073 -1038 24076 0 c 1+1 --> 2 c (-b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ b^{346, 3}_0 ∧ p_1038) -> (-b^{346, 4}_2 ∧ b^{346, 4}_1 ∧ -b^{346, 4}_0) c in CNF: c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ -p_1038 ∨ -b^{346, 4}_2 c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ -p_1038 ∨ b^{346, 4}_1 c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ -p_1038 ∨ -b^{346, 4}_0 c in DIMACS: 24071 24072 -24073 -1038 -24074 0 24071 24072 -24073 -1038 24075 0 24071 24072 -24073 -1038 -24076 0 c 2+1 --> break c (-b^{346, 3}_2 ∧ b^{346, 3}_1 ∧ -b^{346, 3}_0 ∧ p_1038) -> break c in CNF: c b^{346, 3}_2 ∨ -b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ -p_1038 ∨ break c in DIMACS: 24071 -24072 24073 -1038 1162 0 c 2-1 --> 1 c (-b^{346, 3}_2 ∧ b^{346, 3}_1 ∧ -b^{346, 3}_0 ∧ -p_1038) -> (-b^{346, 4}_2 ∧ -b^{346, 4}_1 ∧ b^{346, 4}_0) c in CNF: c b^{346, 3}_2 ∨ -b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ p_1038 ∨ -b^{346, 4}_2 c b^{346, 3}_2 ∨ -b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ p_1038 ∨ -b^{346, 4}_1 c b^{346, 3}_2 ∨ -b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ p_1038 ∨ b^{346, 4}_0 c in DIMACS: 24071 -24072 24073 1038 -24074 0 24071 -24072 24073 1038 -24075 0 24071 -24072 24073 1038 24076 0 c 1-1 --> 0 c (-b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ b^{346, 3}_0 ∧ -p_1038) -> (-b^{346, 4}_2 ∧ -b^{346, 4}_1 ∧ -b^{346, 4}_0) c in CNF: c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ p_1038 ∨ -b^{346, 4}_2 c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ p_1038 ∨ -b^{346, 4}_1 c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ p_1038 ∨ -b^{346, 4}_0 c in DIMACS: 24071 24072 -24073 1038 -24074 0 24071 24072 -24073 1038 -24075 0 24071 24072 -24073 1038 -24076 0 c 0-1 --> -1 c (-b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ -b^{346, 3}_0 ∧ -p_1038) -> ( b^{346, 4}_2 ∧ -b^{346, 4}_1 ∧ b^{346, 4}_0) c in CNF: c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ p_1038 ∨ b^{346, 4}_2 c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ p_1038 ∨ -b^{346, 4}_1 c b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ p_1038 ∨ b^{346, 4}_0 c in DIMACS: 24071 24072 24073 1038 24074 0 24071 24072 24073 1038 -24075 0 24071 24072 24073 1038 24076 0 c -1-1 --> -2 c ( b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ b^{346, 3}_0 ∧ -p_1038) -> ( b^{346, 4}_2 ∧ b^{346, 4}_1 ∧ -b^{346, 4}_0) c in CNF: c -b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ p_1038 ∨ b^{346, 4}_2 c -b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ p_1038 ∨ b^{346, 4}_1 c -b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ p_1038 ∨ -b^{346, 4}_0 c in DIMACS: -24071 24072 -24073 1038 24074 0 -24071 24072 -24073 1038 24075 0 -24071 24072 -24073 1038 -24076 0 c -2-1 --> break c ( b^{346, 3}_2 ∧ b^{346, 3}_1 ∧ -b^{346, 3}_0 ∧ -p_1038) -> break c in CNF: c -b^{346, 3}_2 ∨ -b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ p_1038 ∨ break c in DIMACS: -24071 -24072 24073 1038 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{346, 3}_2 ∧ -b^{346, 3}_1 ∧ -b^{346, 3}_0 ∧ true) c in CNF: c -b^{346, 3}_2 ∨ b^{346, 3}_1 ∨ b^{346, 3}_0 ∨ false c in DIMACS: -24071 24072 24073 0 c 3 does not represent an automaton state. c -(-b^{346, 3}_2 ∧ b^{346, 3}_1 ∧ b^{346, 3}_0 ∧ true) c in CNF: c b^{346, 3}_2 ∨ -b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ false c in DIMACS: 24071 -24072 -24073 0 c -3 does not represent an automaton state. c -( b^{346, 3}_2 ∧ b^{346, 3}_1 ∧ b^{346, 3}_0 ∧ true) c in CNF: c -b^{346, 3}_2 ∨ -b^{346, 3}_1 ∨ -b^{346, 3}_0 ∨ false c in DIMACS: -24071 -24072 -24073 0 c INIT for k = 347 c -b^{347, 1}_2 c -b^{347, 1}_1 c -b^{347, 1}_0 c in DIMACS: -24077 0 -24078 0 -24079 0 c Transitions for k = 347 c i = 1 c -2+1 --> -1 c ( b^{347, 1}_2 ∧ b^{347, 1}_1 ∧ -b^{347, 1}_0 ∧ p_347) -> ( b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ b^{347, 2}_0) c in CNF: c -b^{347, 1}_2 ∨ -b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ -p_347 ∨ b^{347, 2}_2 c -b^{347, 1}_2 ∨ -b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ -p_347 ∨ -b^{347, 2}_1 c -b^{347, 1}_2 ∨ -b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ -p_347 ∨ b^{347, 2}_0 c in DIMACS: -24077 -24078 24079 -347 24080 0 -24077 -24078 24079 -347 -24081 0 -24077 -24078 24079 -347 24082 0 c -1+1 --> 0 c ( b^{347, 1}_2 ∧ -b^{347, 1}_1 ∧ b^{347, 1}_0 ∧ p_347) -> (-b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ -b^{347, 2}_0) c in CNF: c -b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ -p_347 ∨ -b^{347, 2}_2 c -b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ -p_347 ∨ -b^{347, 2}_1 c -b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ -p_347 ∨ -b^{347, 2}_0 c in DIMACS: -24077 24078 -24079 -347 -24080 0 -24077 24078 -24079 -347 -24081 0 -24077 24078 -24079 -347 -24082 0 c 0+1 --> 1 c (-b^{347, 1}_2 ∧ -b^{347, 1}_1 ∧ -b^{347, 1}_0 ∧ p_347) -> (-b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ b^{347, 2}_0) c in CNF: c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ -p_347 ∨ -b^{347, 2}_2 c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ -p_347 ∨ -b^{347, 2}_1 c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ -p_347 ∨ b^{347, 2}_0 c in DIMACS: 24077 24078 24079 -347 -24080 0 24077 24078 24079 -347 -24081 0 24077 24078 24079 -347 24082 0 c 1+1 --> 2 c (-b^{347, 1}_2 ∧ -b^{347, 1}_1 ∧ b^{347, 1}_0 ∧ p_347) -> (-b^{347, 2}_2 ∧ b^{347, 2}_1 ∧ -b^{347, 2}_0) c in CNF: c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ -p_347 ∨ -b^{347, 2}_2 c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ -p_347 ∨ b^{347, 2}_1 c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ -p_347 ∨ -b^{347, 2}_0 c in DIMACS: 24077 24078 -24079 -347 -24080 0 24077 24078 -24079 -347 24081 0 24077 24078 -24079 -347 -24082 0 c 2+1 --> break c (-b^{347, 1}_2 ∧ b^{347, 1}_1 ∧ -b^{347, 1}_0 ∧ p_347) -> break c in CNF: c b^{347, 1}_2 ∨ -b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ -p_347 ∨ break c in DIMACS: 24077 -24078 24079 -347 1162 0 c 2-1 --> 1 c (-b^{347, 1}_2 ∧ b^{347, 1}_1 ∧ -b^{347, 1}_0 ∧ -p_347) -> (-b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ b^{347, 2}_0) c in CNF: c b^{347, 1}_2 ∨ -b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ p_347 ∨ -b^{347, 2}_2 c b^{347, 1}_2 ∨ -b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ p_347 ∨ -b^{347, 2}_1 c b^{347, 1}_2 ∨ -b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ p_347 ∨ b^{347, 2}_0 c in DIMACS: 24077 -24078 24079 347 -24080 0 24077 -24078 24079 347 -24081 0 24077 -24078 24079 347 24082 0 c 1-1 --> 0 c (-b^{347, 1}_2 ∧ -b^{347, 1}_1 ∧ b^{347, 1}_0 ∧ -p_347) -> (-b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ -b^{347, 2}_0) c in CNF: c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ p_347 ∨ -b^{347, 2}_2 c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ p_347 ∨ -b^{347, 2}_1 c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ p_347 ∨ -b^{347, 2}_0 c in DIMACS: 24077 24078 -24079 347 -24080 0 24077 24078 -24079 347 -24081 0 24077 24078 -24079 347 -24082 0 c 0-1 --> -1 c (-b^{347, 1}_2 ∧ -b^{347, 1}_1 ∧ -b^{347, 1}_0 ∧ -p_347) -> ( b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ b^{347, 2}_0) c in CNF: c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ p_347 ∨ b^{347, 2}_2 c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ p_347 ∨ -b^{347, 2}_1 c b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ p_347 ∨ b^{347, 2}_0 c in DIMACS: 24077 24078 24079 347 24080 0 24077 24078 24079 347 -24081 0 24077 24078 24079 347 24082 0 c -1-1 --> -2 c ( b^{347, 1}_2 ∧ -b^{347, 1}_1 ∧ b^{347, 1}_0 ∧ -p_347) -> ( b^{347, 2}_2 ∧ b^{347, 2}_1 ∧ -b^{347, 2}_0) c in CNF: c -b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ p_347 ∨ b^{347, 2}_2 c -b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ p_347 ∨ b^{347, 2}_1 c -b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ p_347 ∨ -b^{347, 2}_0 c in DIMACS: -24077 24078 -24079 347 24080 0 -24077 24078 -24079 347 24081 0 -24077 24078 -24079 347 -24082 0 c -2-1 --> break c ( b^{347, 1}_2 ∧ b^{347, 1}_1 ∧ -b^{347, 1}_0 ∧ -p_347) -> break c in CNF: c -b^{347, 1}_2 ∨ -b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ p_347 ∨ break c in DIMACS: -24077 -24078 24079 347 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{347, 1}_2 ∧ -b^{347, 1}_1 ∧ -b^{347, 1}_0 ∧ true) c in CNF: c -b^{347, 1}_2 ∨ b^{347, 1}_1 ∨ b^{347, 1}_0 ∨ false c in DIMACS: -24077 24078 24079 0 c 3 does not represent an automaton state. c -(-b^{347, 1}_2 ∧ b^{347, 1}_1 ∧ b^{347, 1}_0 ∧ true) c in CNF: c b^{347, 1}_2 ∨ -b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ false c in DIMACS: 24077 -24078 -24079 0 c -3 does not represent an automaton state. c -( b^{347, 1}_2 ∧ b^{347, 1}_1 ∧ b^{347, 1}_0 ∧ true) c in CNF: c -b^{347, 1}_2 ∨ -b^{347, 1}_1 ∨ -b^{347, 1}_0 ∨ false c in DIMACS: -24077 -24078 -24079 0 c i = 2 c -2+1 --> -1 c ( b^{347, 2}_2 ∧ b^{347, 2}_1 ∧ -b^{347, 2}_0 ∧ p_694) -> ( b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ b^{347, 3}_0) c in CNF: c -b^{347, 2}_2 ∨ -b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ -p_694 ∨ b^{347, 3}_2 c -b^{347, 2}_2 ∨ -b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ -p_694 ∨ -b^{347, 3}_1 c -b^{347, 2}_2 ∨ -b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ -p_694 ∨ b^{347, 3}_0 c in DIMACS: -24080 -24081 24082 -694 24083 0 -24080 -24081 24082 -694 -24084 0 -24080 -24081 24082 -694 24085 0 c -1+1 --> 0 c ( b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ b^{347, 2}_0 ∧ p_694) -> (-b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ -b^{347, 3}_0) c in CNF: c -b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ -p_694 ∨ -b^{347, 3}_2 c -b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ -p_694 ∨ -b^{347, 3}_1 c -b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ -p_694 ∨ -b^{347, 3}_0 c in DIMACS: -24080 24081 -24082 -694 -24083 0 -24080 24081 -24082 -694 -24084 0 -24080 24081 -24082 -694 -24085 0 c 0+1 --> 1 c (-b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ -b^{347, 2}_0 ∧ p_694) -> (-b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ b^{347, 3}_0) c in CNF: c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ -p_694 ∨ -b^{347, 3}_2 c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ -p_694 ∨ -b^{347, 3}_1 c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ -p_694 ∨ b^{347, 3}_0 c in DIMACS: 24080 24081 24082 -694 -24083 0 24080 24081 24082 -694 -24084 0 24080 24081 24082 -694 24085 0 c 1+1 --> 2 c (-b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ b^{347, 2}_0 ∧ p_694) -> (-b^{347, 3}_2 ∧ b^{347, 3}_1 ∧ -b^{347, 3}_0) c in CNF: c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ -p_694 ∨ -b^{347, 3}_2 c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ -p_694 ∨ b^{347, 3}_1 c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ -p_694 ∨ -b^{347, 3}_0 c in DIMACS: 24080 24081 -24082 -694 -24083 0 24080 24081 -24082 -694 24084 0 24080 24081 -24082 -694 -24085 0 c 2+1 --> break c (-b^{347, 2}_2 ∧ b^{347, 2}_1 ∧ -b^{347, 2}_0 ∧ p_694) -> break c in CNF: c b^{347, 2}_2 ∨ -b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ -p_694 ∨ break c in DIMACS: 24080 -24081 24082 -694 1162 0 c 2-1 --> 1 c (-b^{347, 2}_2 ∧ b^{347, 2}_1 ∧ -b^{347, 2}_0 ∧ -p_694) -> (-b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ b^{347, 3}_0) c in CNF: c b^{347, 2}_2 ∨ -b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ p_694 ∨ -b^{347, 3}_2 c b^{347, 2}_2 ∨ -b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ p_694 ∨ -b^{347, 3}_1 c b^{347, 2}_2 ∨ -b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ p_694 ∨ b^{347, 3}_0 c in DIMACS: 24080 -24081 24082 694 -24083 0 24080 -24081 24082 694 -24084 0 24080 -24081 24082 694 24085 0 c 1-1 --> 0 c (-b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ b^{347, 2}_0 ∧ -p_694) -> (-b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ -b^{347, 3}_0) c in CNF: c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ p_694 ∨ -b^{347, 3}_2 c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ p_694 ∨ -b^{347, 3}_1 c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ p_694 ∨ -b^{347, 3}_0 c in DIMACS: 24080 24081 -24082 694 -24083 0 24080 24081 -24082 694 -24084 0 24080 24081 -24082 694 -24085 0 c 0-1 --> -1 c (-b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ -b^{347, 2}_0 ∧ -p_694) -> ( b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ b^{347, 3}_0) c in CNF: c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ p_694 ∨ b^{347, 3}_2 c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ p_694 ∨ -b^{347, 3}_1 c b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ p_694 ∨ b^{347, 3}_0 c in DIMACS: 24080 24081 24082 694 24083 0 24080 24081 24082 694 -24084 0 24080 24081 24082 694 24085 0 c -1-1 --> -2 c ( b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ b^{347, 2}_0 ∧ -p_694) -> ( b^{347, 3}_2 ∧ b^{347, 3}_1 ∧ -b^{347, 3}_0) c in CNF: c -b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ p_694 ∨ b^{347, 3}_2 c -b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ p_694 ∨ b^{347, 3}_1 c -b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ p_694 ∨ -b^{347, 3}_0 c in DIMACS: -24080 24081 -24082 694 24083 0 -24080 24081 -24082 694 24084 0 -24080 24081 -24082 694 -24085 0 c -2-1 --> break c ( b^{347, 2}_2 ∧ b^{347, 2}_1 ∧ -b^{347, 2}_0 ∧ -p_694) -> break c in CNF: c -b^{347, 2}_2 ∨ -b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ p_694 ∨ break c in DIMACS: -24080 -24081 24082 694 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{347, 2}_2 ∧ -b^{347, 2}_1 ∧ -b^{347, 2}_0 ∧ true) c in CNF: c -b^{347, 2}_2 ∨ b^{347, 2}_1 ∨ b^{347, 2}_0 ∨ false c in DIMACS: -24080 24081 24082 0 c 3 does not represent an automaton state. c -(-b^{347, 2}_2 ∧ b^{347, 2}_1 ∧ b^{347, 2}_0 ∧ true) c in CNF: c b^{347, 2}_2 ∨ -b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ false c in DIMACS: 24080 -24081 -24082 0 c -3 does not represent an automaton state. c -( b^{347, 2}_2 ∧ b^{347, 2}_1 ∧ b^{347, 2}_0 ∧ true) c in CNF: c -b^{347, 2}_2 ∨ -b^{347, 2}_1 ∨ -b^{347, 2}_0 ∨ false c in DIMACS: -24080 -24081 -24082 0 c i = 3 c -2+1 --> -1 c ( b^{347, 3}_2 ∧ b^{347, 3}_1 ∧ -b^{347, 3}_0 ∧ p_1041) -> ( b^{347, 4}_2 ∧ -b^{347, 4}_1 ∧ b^{347, 4}_0) c in CNF: c -b^{347, 3}_2 ∨ -b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ -p_1041 ∨ b^{347, 4}_2 c -b^{347, 3}_2 ∨ -b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ -p_1041 ∨ -b^{347, 4}_1 c -b^{347, 3}_2 ∨ -b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ -p_1041 ∨ b^{347, 4}_0 c in DIMACS: -24083 -24084 24085 -1041 24086 0 -24083 -24084 24085 -1041 -24087 0 -24083 -24084 24085 -1041 24088 0 c -1+1 --> 0 c ( b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ b^{347, 3}_0 ∧ p_1041) -> (-b^{347, 4}_2 ∧ -b^{347, 4}_1 ∧ -b^{347, 4}_0) c in CNF: c -b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ -p_1041 ∨ -b^{347, 4}_2 c -b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ -p_1041 ∨ -b^{347, 4}_1 c -b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ -p_1041 ∨ -b^{347, 4}_0 c in DIMACS: -24083 24084 -24085 -1041 -24086 0 -24083 24084 -24085 -1041 -24087 0 -24083 24084 -24085 -1041 -24088 0 c 0+1 --> 1 c (-b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ -b^{347, 3}_0 ∧ p_1041) -> (-b^{347, 4}_2 ∧ -b^{347, 4}_1 ∧ b^{347, 4}_0) c in CNF: c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ -p_1041 ∨ -b^{347, 4}_2 c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ -p_1041 ∨ -b^{347, 4}_1 c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ -p_1041 ∨ b^{347, 4}_0 c in DIMACS: 24083 24084 24085 -1041 -24086 0 24083 24084 24085 -1041 -24087 0 24083 24084 24085 -1041 24088 0 c 1+1 --> 2 c (-b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ b^{347, 3}_0 ∧ p_1041) -> (-b^{347, 4}_2 ∧ b^{347, 4}_1 ∧ -b^{347, 4}_0) c in CNF: c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ -p_1041 ∨ -b^{347, 4}_2 c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ -p_1041 ∨ b^{347, 4}_1 c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ -p_1041 ∨ -b^{347, 4}_0 c in DIMACS: 24083 24084 -24085 -1041 -24086 0 24083 24084 -24085 -1041 24087 0 24083 24084 -24085 -1041 -24088 0 c 2+1 --> break c (-b^{347, 3}_2 ∧ b^{347, 3}_1 ∧ -b^{347, 3}_0 ∧ p_1041) -> break c in CNF: c b^{347, 3}_2 ∨ -b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ -p_1041 ∨ break c in DIMACS: 24083 -24084 24085 -1041 1162 0 c 2-1 --> 1 c (-b^{347, 3}_2 ∧ b^{347, 3}_1 ∧ -b^{347, 3}_0 ∧ -p_1041) -> (-b^{347, 4}_2 ∧ -b^{347, 4}_1 ∧ b^{347, 4}_0) c in CNF: c b^{347, 3}_2 ∨ -b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ p_1041 ∨ -b^{347, 4}_2 c b^{347, 3}_2 ∨ -b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ p_1041 ∨ -b^{347, 4}_1 c b^{347, 3}_2 ∨ -b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ p_1041 ∨ b^{347, 4}_0 c in DIMACS: 24083 -24084 24085 1041 -24086 0 24083 -24084 24085 1041 -24087 0 24083 -24084 24085 1041 24088 0 c 1-1 --> 0 c (-b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ b^{347, 3}_0 ∧ -p_1041) -> (-b^{347, 4}_2 ∧ -b^{347, 4}_1 ∧ -b^{347, 4}_0) c in CNF: c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ p_1041 ∨ -b^{347, 4}_2 c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ p_1041 ∨ -b^{347, 4}_1 c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ p_1041 ∨ -b^{347, 4}_0 c in DIMACS: 24083 24084 -24085 1041 -24086 0 24083 24084 -24085 1041 -24087 0 24083 24084 -24085 1041 -24088 0 c 0-1 --> -1 c (-b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ -b^{347, 3}_0 ∧ -p_1041) -> ( b^{347, 4}_2 ∧ -b^{347, 4}_1 ∧ b^{347, 4}_0) c in CNF: c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ p_1041 ∨ b^{347, 4}_2 c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ p_1041 ∨ -b^{347, 4}_1 c b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ p_1041 ∨ b^{347, 4}_0 c in DIMACS: 24083 24084 24085 1041 24086 0 24083 24084 24085 1041 -24087 0 24083 24084 24085 1041 24088 0 c -1-1 --> -2 c ( b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ b^{347, 3}_0 ∧ -p_1041) -> ( b^{347, 4}_2 ∧ b^{347, 4}_1 ∧ -b^{347, 4}_0) c in CNF: c -b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ p_1041 ∨ b^{347, 4}_2 c -b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ p_1041 ∨ b^{347, 4}_1 c -b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ p_1041 ∨ -b^{347, 4}_0 c in DIMACS: -24083 24084 -24085 1041 24086 0 -24083 24084 -24085 1041 24087 0 -24083 24084 -24085 1041 -24088 0 c -2-1 --> break c ( b^{347, 3}_2 ∧ b^{347, 3}_1 ∧ -b^{347, 3}_0 ∧ -p_1041) -> break c in CNF: c -b^{347, 3}_2 ∨ -b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ p_1041 ∨ break c in DIMACS: -24083 -24084 24085 1041 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{347, 3}_2 ∧ -b^{347, 3}_1 ∧ -b^{347, 3}_0 ∧ true) c in CNF: c -b^{347, 3}_2 ∨ b^{347, 3}_1 ∨ b^{347, 3}_0 ∨ false c in DIMACS: -24083 24084 24085 0 c 3 does not represent an automaton state. c -(-b^{347, 3}_2 ∧ b^{347, 3}_1 ∧ b^{347, 3}_0 ∧ true) c in CNF: c b^{347, 3}_2 ∨ -b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ false c in DIMACS: 24083 -24084 -24085 0 c -3 does not represent an automaton state. c -( b^{347, 3}_2 ∧ b^{347, 3}_1 ∧ b^{347, 3}_0 ∧ true) c in CNF: c -b^{347, 3}_2 ∨ -b^{347, 3}_1 ∨ -b^{347, 3}_0 ∨ false c in DIMACS: -24083 -24084 -24085 0 c INIT for k = 348 c -b^{348, 1}_2 c -b^{348, 1}_1 c -b^{348, 1}_0 c in DIMACS: -24089 0 -24090 0 -24091 0 c Transitions for k = 348 c i = 1 c -2+1 --> -1 c ( b^{348, 1}_2 ∧ b^{348, 1}_1 ∧ -b^{348, 1}_0 ∧ p_348) -> ( b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ b^{348, 2}_0) c in CNF: c -b^{348, 1}_2 ∨ -b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ -p_348 ∨ b^{348, 2}_2 c -b^{348, 1}_2 ∨ -b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ -p_348 ∨ -b^{348, 2}_1 c -b^{348, 1}_2 ∨ -b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ -p_348 ∨ b^{348, 2}_0 c in DIMACS: -24089 -24090 24091 -348 24092 0 -24089 -24090 24091 -348 -24093 0 -24089 -24090 24091 -348 24094 0 c -1+1 --> 0 c ( b^{348, 1}_2 ∧ -b^{348, 1}_1 ∧ b^{348, 1}_0 ∧ p_348) -> (-b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ -b^{348, 2}_0) c in CNF: c -b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ -p_348 ∨ -b^{348, 2}_2 c -b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ -p_348 ∨ -b^{348, 2}_1 c -b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ -p_348 ∨ -b^{348, 2}_0 c in DIMACS: -24089 24090 -24091 -348 -24092 0 -24089 24090 -24091 -348 -24093 0 -24089 24090 -24091 -348 -24094 0 c 0+1 --> 1 c (-b^{348, 1}_2 ∧ -b^{348, 1}_1 ∧ -b^{348, 1}_0 ∧ p_348) -> (-b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ b^{348, 2}_0) c in CNF: c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ -p_348 ∨ -b^{348, 2}_2 c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ -p_348 ∨ -b^{348, 2}_1 c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ -p_348 ∨ b^{348, 2}_0 c in DIMACS: 24089 24090 24091 -348 -24092 0 24089 24090 24091 -348 -24093 0 24089 24090 24091 -348 24094 0 c 1+1 --> 2 c (-b^{348, 1}_2 ∧ -b^{348, 1}_1 ∧ b^{348, 1}_0 ∧ p_348) -> (-b^{348, 2}_2 ∧ b^{348, 2}_1 ∧ -b^{348, 2}_0) c in CNF: c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ -p_348 ∨ -b^{348, 2}_2 c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ -p_348 ∨ b^{348, 2}_1 c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ -p_348 ∨ -b^{348, 2}_0 c in DIMACS: 24089 24090 -24091 -348 -24092 0 24089 24090 -24091 -348 24093 0 24089 24090 -24091 -348 -24094 0 c 2+1 --> break c (-b^{348, 1}_2 ∧ b^{348, 1}_1 ∧ -b^{348, 1}_0 ∧ p_348) -> break c in CNF: c b^{348, 1}_2 ∨ -b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ -p_348 ∨ break c in DIMACS: 24089 -24090 24091 -348 1162 0 c 2-1 --> 1 c (-b^{348, 1}_2 ∧ b^{348, 1}_1 ∧ -b^{348, 1}_0 ∧ -p_348) -> (-b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ b^{348, 2}_0) c in CNF: c b^{348, 1}_2 ∨ -b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ p_348 ∨ -b^{348, 2}_2 c b^{348, 1}_2 ∨ -b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ p_348 ∨ -b^{348, 2}_1 c b^{348, 1}_2 ∨ -b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ p_348 ∨ b^{348, 2}_0 c in DIMACS: 24089 -24090 24091 348 -24092 0 24089 -24090 24091 348 -24093 0 24089 -24090 24091 348 24094 0 c 1-1 --> 0 c (-b^{348, 1}_2 ∧ -b^{348, 1}_1 ∧ b^{348, 1}_0 ∧ -p_348) -> (-b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ -b^{348, 2}_0) c in CNF: c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ p_348 ∨ -b^{348, 2}_2 c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ p_348 ∨ -b^{348, 2}_1 c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ p_348 ∨ -b^{348, 2}_0 c in DIMACS: 24089 24090 -24091 348 -24092 0 24089 24090 -24091 348 -24093 0 24089 24090 -24091 348 -24094 0 c 0-1 --> -1 c (-b^{348, 1}_2 ∧ -b^{348, 1}_1 ∧ -b^{348, 1}_0 ∧ -p_348) -> ( b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ b^{348, 2}_0) c in CNF: c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ p_348 ∨ b^{348, 2}_2 c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ p_348 ∨ -b^{348, 2}_1 c b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ p_348 ∨ b^{348, 2}_0 c in DIMACS: 24089 24090 24091 348 24092 0 24089 24090 24091 348 -24093 0 24089 24090 24091 348 24094 0 c -1-1 --> -2 c ( b^{348, 1}_2 ∧ -b^{348, 1}_1 ∧ b^{348, 1}_0 ∧ -p_348) -> ( b^{348, 2}_2 ∧ b^{348, 2}_1 ∧ -b^{348, 2}_0) c in CNF: c -b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ p_348 ∨ b^{348, 2}_2 c -b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ p_348 ∨ b^{348, 2}_1 c -b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ p_348 ∨ -b^{348, 2}_0 c in DIMACS: -24089 24090 -24091 348 24092 0 -24089 24090 -24091 348 24093 0 -24089 24090 -24091 348 -24094 0 c -2-1 --> break c ( b^{348, 1}_2 ∧ b^{348, 1}_1 ∧ -b^{348, 1}_0 ∧ -p_348) -> break c in CNF: c -b^{348, 1}_2 ∨ -b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ p_348 ∨ break c in DIMACS: -24089 -24090 24091 348 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{348, 1}_2 ∧ -b^{348, 1}_1 ∧ -b^{348, 1}_0 ∧ true) c in CNF: c -b^{348, 1}_2 ∨ b^{348, 1}_1 ∨ b^{348, 1}_0 ∨ false c in DIMACS: -24089 24090 24091 0 c 3 does not represent an automaton state. c -(-b^{348, 1}_2 ∧ b^{348, 1}_1 ∧ b^{348, 1}_0 ∧ true) c in CNF: c b^{348, 1}_2 ∨ -b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ false c in DIMACS: 24089 -24090 -24091 0 c -3 does not represent an automaton state. c -( b^{348, 1}_2 ∧ b^{348, 1}_1 ∧ b^{348, 1}_0 ∧ true) c in CNF: c -b^{348, 1}_2 ∨ -b^{348, 1}_1 ∨ -b^{348, 1}_0 ∨ false c in DIMACS: -24089 -24090 -24091 0 c i = 2 c -2+1 --> -1 c ( b^{348, 2}_2 ∧ b^{348, 2}_1 ∧ -b^{348, 2}_0 ∧ p_696) -> ( b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ b^{348, 3}_0) c in CNF: c -b^{348, 2}_2 ∨ -b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ -p_696 ∨ b^{348, 3}_2 c -b^{348, 2}_2 ∨ -b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ -p_696 ∨ -b^{348, 3}_1 c -b^{348, 2}_2 ∨ -b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ -p_696 ∨ b^{348, 3}_0 c in DIMACS: -24092 -24093 24094 -696 24095 0 -24092 -24093 24094 -696 -24096 0 -24092 -24093 24094 -696 24097 0 c -1+1 --> 0 c ( b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ b^{348, 2}_0 ∧ p_696) -> (-b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ -b^{348, 3}_0) c in CNF: c -b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ -p_696 ∨ -b^{348, 3}_2 c -b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ -p_696 ∨ -b^{348, 3}_1 c -b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ -p_696 ∨ -b^{348, 3}_0 c in DIMACS: -24092 24093 -24094 -696 -24095 0 -24092 24093 -24094 -696 -24096 0 -24092 24093 -24094 -696 -24097 0 c 0+1 --> 1 c (-b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ -b^{348, 2}_0 ∧ p_696) -> (-b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ b^{348, 3}_0) c in CNF: c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ -p_696 ∨ -b^{348, 3}_2 c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ -p_696 ∨ -b^{348, 3}_1 c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ -p_696 ∨ b^{348, 3}_0 c in DIMACS: 24092 24093 24094 -696 -24095 0 24092 24093 24094 -696 -24096 0 24092 24093 24094 -696 24097 0 c 1+1 --> 2 c (-b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ b^{348, 2}_0 ∧ p_696) -> (-b^{348, 3}_2 ∧ b^{348, 3}_1 ∧ -b^{348, 3}_0) c in CNF: c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ -p_696 ∨ -b^{348, 3}_2 c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ -p_696 ∨ b^{348, 3}_1 c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ -p_696 ∨ -b^{348, 3}_0 c in DIMACS: 24092 24093 -24094 -696 -24095 0 24092 24093 -24094 -696 24096 0 24092 24093 -24094 -696 -24097 0 c 2+1 --> break c (-b^{348, 2}_2 ∧ b^{348, 2}_1 ∧ -b^{348, 2}_0 ∧ p_696) -> break c in CNF: c b^{348, 2}_2 ∨ -b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ -p_696 ∨ break c in DIMACS: 24092 -24093 24094 -696 1162 0 c 2-1 --> 1 c (-b^{348, 2}_2 ∧ b^{348, 2}_1 ∧ -b^{348, 2}_0 ∧ -p_696) -> (-b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ b^{348, 3}_0) c in CNF: c b^{348, 2}_2 ∨ -b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ p_696 ∨ -b^{348, 3}_2 c b^{348, 2}_2 ∨ -b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ p_696 ∨ -b^{348, 3}_1 c b^{348, 2}_2 ∨ -b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ p_696 ∨ b^{348, 3}_0 c in DIMACS: 24092 -24093 24094 696 -24095 0 24092 -24093 24094 696 -24096 0 24092 -24093 24094 696 24097 0 c 1-1 --> 0 c (-b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ b^{348, 2}_0 ∧ -p_696) -> (-b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ -b^{348, 3}_0) c in CNF: c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ p_696 ∨ -b^{348, 3}_2 c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ p_696 ∨ -b^{348, 3}_1 c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ p_696 ∨ -b^{348, 3}_0 c in DIMACS: 24092 24093 -24094 696 -24095 0 24092 24093 -24094 696 -24096 0 24092 24093 -24094 696 -24097 0 c 0-1 --> -1 c (-b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ -b^{348, 2}_0 ∧ -p_696) -> ( b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ b^{348, 3}_0) c in CNF: c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ p_696 ∨ b^{348, 3}_2 c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ p_696 ∨ -b^{348, 3}_1 c b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ p_696 ∨ b^{348, 3}_0 c in DIMACS: 24092 24093 24094 696 24095 0 24092 24093 24094 696 -24096 0 24092 24093 24094 696 24097 0 c -1-1 --> -2 c ( b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ b^{348, 2}_0 ∧ -p_696) -> ( b^{348, 3}_2 ∧ b^{348, 3}_1 ∧ -b^{348, 3}_0) c in CNF: c -b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ p_696 ∨ b^{348, 3}_2 c -b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ p_696 ∨ b^{348, 3}_1 c -b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ p_696 ∨ -b^{348, 3}_0 c in DIMACS: -24092 24093 -24094 696 24095 0 -24092 24093 -24094 696 24096 0 -24092 24093 -24094 696 -24097 0 c -2-1 --> break c ( b^{348, 2}_2 ∧ b^{348, 2}_1 ∧ -b^{348, 2}_0 ∧ -p_696) -> break c in CNF: c -b^{348, 2}_2 ∨ -b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ p_696 ∨ break c in DIMACS: -24092 -24093 24094 696 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{348, 2}_2 ∧ -b^{348, 2}_1 ∧ -b^{348, 2}_0 ∧ true) c in CNF: c -b^{348, 2}_2 ∨ b^{348, 2}_1 ∨ b^{348, 2}_0 ∨ false c in DIMACS: -24092 24093 24094 0 c 3 does not represent an automaton state. c -(-b^{348, 2}_2 ∧ b^{348, 2}_1 ∧ b^{348, 2}_0 ∧ true) c in CNF: c b^{348, 2}_2 ∨ -b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ false c in DIMACS: 24092 -24093 -24094 0 c -3 does not represent an automaton state. c -( b^{348, 2}_2 ∧ b^{348, 2}_1 ∧ b^{348, 2}_0 ∧ true) c in CNF: c -b^{348, 2}_2 ∨ -b^{348, 2}_1 ∨ -b^{348, 2}_0 ∨ false c in DIMACS: -24092 -24093 -24094 0 c i = 3 c -2+1 --> -1 c ( b^{348, 3}_2 ∧ b^{348, 3}_1 ∧ -b^{348, 3}_0 ∧ p_1044) -> ( b^{348, 4}_2 ∧ -b^{348, 4}_1 ∧ b^{348, 4}_0) c in CNF: c -b^{348, 3}_2 ∨ -b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ -p_1044 ∨ b^{348, 4}_2 c -b^{348, 3}_2 ∨ -b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ -p_1044 ∨ -b^{348, 4}_1 c -b^{348, 3}_2 ∨ -b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ -p_1044 ∨ b^{348, 4}_0 c in DIMACS: -24095 -24096 24097 -1044 24098 0 -24095 -24096 24097 -1044 -24099 0 -24095 -24096 24097 -1044 24100 0 c -1+1 --> 0 c ( b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ b^{348, 3}_0 ∧ p_1044) -> (-b^{348, 4}_2 ∧ -b^{348, 4}_1 ∧ -b^{348, 4}_0) c in CNF: c -b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ -p_1044 ∨ -b^{348, 4}_2 c -b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ -p_1044 ∨ -b^{348, 4}_1 c -b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ -p_1044 ∨ -b^{348, 4}_0 c in DIMACS: -24095 24096 -24097 -1044 -24098 0 -24095 24096 -24097 -1044 -24099 0 -24095 24096 -24097 -1044 -24100 0 c 0+1 --> 1 c (-b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ -b^{348, 3}_0 ∧ p_1044) -> (-b^{348, 4}_2 ∧ -b^{348, 4}_1 ∧ b^{348, 4}_0) c in CNF: c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ -p_1044 ∨ -b^{348, 4}_2 c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ -p_1044 ∨ -b^{348, 4}_1 c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ -p_1044 ∨ b^{348, 4}_0 c in DIMACS: 24095 24096 24097 -1044 -24098 0 24095 24096 24097 -1044 -24099 0 24095 24096 24097 -1044 24100 0 c 1+1 --> 2 c (-b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ b^{348, 3}_0 ∧ p_1044) -> (-b^{348, 4}_2 ∧ b^{348, 4}_1 ∧ -b^{348, 4}_0) c in CNF: c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ -p_1044 ∨ -b^{348, 4}_2 c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ -p_1044 ∨ b^{348, 4}_1 c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ -p_1044 ∨ -b^{348, 4}_0 c in DIMACS: 24095 24096 -24097 -1044 -24098 0 24095 24096 -24097 -1044 24099 0 24095 24096 -24097 -1044 -24100 0 c 2+1 --> break c (-b^{348, 3}_2 ∧ b^{348, 3}_1 ∧ -b^{348, 3}_0 ∧ p_1044) -> break c in CNF: c b^{348, 3}_2 ∨ -b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ -p_1044 ∨ break c in DIMACS: 24095 -24096 24097 -1044 1162 0 c 2-1 --> 1 c (-b^{348, 3}_2 ∧ b^{348, 3}_1 ∧ -b^{348, 3}_0 ∧ -p_1044) -> (-b^{348, 4}_2 ∧ -b^{348, 4}_1 ∧ b^{348, 4}_0) c in CNF: c b^{348, 3}_2 ∨ -b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ p_1044 ∨ -b^{348, 4}_2 c b^{348, 3}_2 ∨ -b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ p_1044 ∨ -b^{348, 4}_1 c b^{348, 3}_2 ∨ -b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ p_1044 ∨ b^{348, 4}_0 c in DIMACS: 24095 -24096 24097 1044 -24098 0 24095 -24096 24097 1044 -24099 0 24095 -24096 24097 1044 24100 0 c 1-1 --> 0 c (-b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ b^{348, 3}_0 ∧ -p_1044) -> (-b^{348, 4}_2 ∧ -b^{348, 4}_1 ∧ -b^{348, 4}_0) c in CNF: c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ p_1044 ∨ -b^{348, 4}_2 c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ p_1044 ∨ -b^{348, 4}_1 c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ p_1044 ∨ -b^{348, 4}_0 c in DIMACS: 24095 24096 -24097 1044 -24098 0 24095 24096 -24097 1044 -24099 0 24095 24096 -24097 1044 -24100 0 c 0-1 --> -1 c (-b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ -b^{348, 3}_0 ∧ -p_1044) -> ( b^{348, 4}_2 ∧ -b^{348, 4}_1 ∧ b^{348, 4}_0) c in CNF: c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ p_1044 ∨ b^{348, 4}_2 c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ p_1044 ∨ -b^{348, 4}_1 c b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ p_1044 ∨ b^{348, 4}_0 c in DIMACS: 24095 24096 24097 1044 24098 0 24095 24096 24097 1044 -24099 0 24095 24096 24097 1044 24100 0 c -1-1 --> -2 c ( b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ b^{348, 3}_0 ∧ -p_1044) -> ( b^{348, 4}_2 ∧ b^{348, 4}_1 ∧ -b^{348, 4}_0) c in CNF: c -b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ p_1044 ∨ b^{348, 4}_2 c -b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ p_1044 ∨ b^{348, 4}_1 c -b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ p_1044 ∨ -b^{348, 4}_0 c in DIMACS: -24095 24096 -24097 1044 24098 0 -24095 24096 -24097 1044 24099 0 -24095 24096 -24097 1044 -24100 0 c -2-1 --> break c ( b^{348, 3}_2 ∧ b^{348, 3}_1 ∧ -b^{348, 3}_0 ∧ -p_1044) -> break c in CNF: c -b^{348, 3}_2 ∨ -b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ p_1044 ∨ break c in DIMACS: -24095 -24096 24097 1044 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{348, 3}_2 ∧ -b^{348, 3}_1 ∧ -b^{348, 3}_0 ∧ true) c in CNF: c -b^{348, 3}_2 ∨ b^{348, 3}_1 ∨ b^{348, 3}_0 ∨ false c in DIMACS: -24095 24096 24097 0 c 3 does not represent an automaton state. c -(-b^{348, 3}_2 ∧ b^{348, 3}_1 ∧ b^{348, 3}_0 ∧ true) c in CNF: c b^{348, 3}_2 ∨ -b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ false c in DIMACS: 24095 -24096 -24097 0 c -3 does not represent an automaton state. c -( b^{348, 3}_2 ∧ b^{348, 3}_1 ∧ b^{348, 3}_0 ∧ true) c in CNF: c -b^{348, 3}_2 ∨ -b^{348, 3}_1 ∨ -b^{348, 3}_0 ∨ false c in DIMACS: -24095 -24096 -24097 0 c INIT for k = 349 c -b^{349, 1}_2 c -b^{349, 1}_1 c -b^{349, 1}_0 c in DIMACS: -24101 0 -24102 0 -24103 0 c Transitions for k = 349 c i = 1 c -2+1 --> -1 c ( b^{349, 1}_2 ∧ b^{349, 1}_1 ∧ -b^{349, 1}_0 ∧ p_349) -> ( b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ b^{349, 2}_0) c in CNF: c -b^{349, 1}_2 ∨ -b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ -p_349 ∨ b^{349, 2}_2 c -b^{349, 1}_2 ∨ -b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ -p_349 ∨ -b^{349, 2}_1 c -b^{349, 1}_2 ∨ -b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ -p_349 ∨ b^{349, 2}_0 c in DIMACS: -24101 -24102 24103 -349 24104 0 -24101 -24102 24103 -349 -24105 0 -24101 -24102 24103 -349 24106 0 c -1+1 --> 0 c ( b^{349, 1}_2 ∧ -b^{349, 1}_1 ∧ b^{349, 1}_0 ∧ p_349) -> (-b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ -b^{349, 2}_0) c in CNF: c -b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ -p_349 ∨ -b^{349, 2}_2 c -b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ -p_349 ∨ -b^{349, 2}_1 c -b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ -p_349 ∨ -b^{349, 2}_0 c in DIMACS: -24101 24102 -24103 -349 -24104 0 -24101 24102 -24103 -349 -24105 0 -24101 24102 -24103 -349 -24106 0 c 0+1 --> 1 c (-b^{349, 1}_2 ∧ -b^{349, 1}_1 ∧ -b^{349, 1}_0 ∧ p_349) -> (-b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ b^{349, 2}_0) c in CNF: c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ -p_349 ∨ -b^{349, 2}_2 c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ -p_349 ∨ -b^{349, 2}_1 c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ -p_349 ∨ b^{349, 2}_0 c in DIMACS: 24101 24102 24103 -349 -24104 0 24101 24102 24103 -349 -24105 0 24101 24102 24103 -349 24106 0 c 1+1 --> 2 c (-b^{349, 1}_2 ∧ -b^{349, 1}_1 ∧ b^{349, 1}_0 ∧ p_349) -> (-b^{349, 2}_2 ∧ b^{349, 2}_1 ∧ -b^{349, 2}_0) c in CNF: c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ -p_349 ∨ -b^{349, 2}_2 c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ -p_349 ∨ b^{349, 2}_1 c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ -p_349 ∨ -b^{349, 2}_0 c in DIMACS: 24101 24102 -24103 -349 -24104 0 24101 24102 -24103 -349 24105 0 24101 24102 -24103 -349 -24106 0 c 2+1 --> break c (-b^{349, 1}_2 ∧ b^{349, 1}_1 ∧ -b^{349, 1}_0 ∧ p_349) -> break c in CNF: c b^{349, 1}_2 ∨ -b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ -p_349 ∨ break c in DIMACS: 24101 -24102 24103 -349 1162 0 c 2-1 --> 1 c (-b^{349, 1}_2 ∧ b^{349, 1}_1 ∧ -b^{349, 1}_0 ∧ -p_349) -> (-b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ b^{349, 2}_0) c in CNF: c b^{349, 1}_2 ∨ -b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ p_349 ∨ -b^{349, 2}_2 c b^{349, 1}_2 ∨ -b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ p_349 ∨ -b^{349, 2}_1 c b^{349, 1}_2 ∨ -b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ p_349 ∨ b^{349, 2}_0 c in DIMACS: 24101 -24102 24103 349 -24104 0 24101 -24102 24103 349 -24105 0 24101 -24102 24103 349 24106 0 c 1-1 --> 0 c (-b^{349, 1}_2 ∧ -b^{349, 1}_1 ∧ b^{349, 1}_0 ∧ -p_349) -> (-b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ -b^{349, 2}_0) c in CNF: c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ p_349 ∨ -b^{349, 2}_2 c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ p_349 ∨ -b^{349, 2}_1 c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ p_349 ∨ -b^{349, 2}_0 c in DIMACS: 24101 24102 -24103 349 -24104 0 24101 24102 -24103 349 -24105 0 24101 24102 -24103 349 -24106 0 c 0-1 --> -1 c (-b^{349, 1}_2 ∧ -b^{349, 1}_1 ∧ -b^{349, 1}_0 ∧ -p_349) -> ( b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ b^{349, 2}_0) c in CNF: c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ p_349 ∨ b^{349, 2}_2 c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ p_349 ∨ -b^{349, 2}_1 c b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ p_349 ∨ b^{349, 2}_0 c in DIMACS: 24101 24102 24103 349 24104 0 24101 24102 24103 349 -24105 0 24101 24102 24103 349 24106 0 c -1-1 --> -2 c ( b^{349, 1}_2 ∧ -b^{349, 1}_1 ∧ b^{349, 1}_0 ∧ -p_349) -> ( b^{349, 2}_2 ∧ b^{349, 2}_1 ∧ -b^{349, 2}_0) c in CNF: c -b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ p_349 ∨ b^{349, 2}_2 c -b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ p_349 ∨ b^{349, 2}_1 c -b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ p_349 ∨ -b^{349, 2}_0 c in DIMACS: -24101 24102 -24103 349 24104 0 -24101 24102 -24103 349 24105 0 -24101 24102 -24103 349 -24106 0 c -2-1 --> break c ( b^{349, 1}_2 ∧ b^{349, 1}_1 ∧ -b^{349, 1}_0 ∧ -p_349) -> break c in CNF: c -b^{349, 1}_2 ∨ -b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ p_349 ∨ break c in DIMACS: -24101 -24102 24103 349 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{349, 1}_2 ∧ -b^{349, 1}_1 ∧ -b^{349, 1}_0 ∧ true) c in CNF: c -b^{349, 1}_2 ∨ b^{349, 1}_1 ∨ b^{349, 1}_0 ∨ false c in DIMACS: -24101 24102 24103 0 c 3 does not represent an automaton state. c -(-b^{349, 1}_2 ∧ b^{349, 1}_1 ∧ b^{349, 1}_0 ∧ true) c in CNF: c b^{349, 1}_2 ∨ -b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ false c in DIMACS: 24101 -24102 -24103 0 c -3 does not represent an automaton state. c -( b^{349, 1}_2 ∧ b^{349, 1}_1 ∧ b^{349, 1}_0 ∧ true) c in CNF: c -b^{349, 1}_2 ∨ -b^{349, 1}_1 ∨ -b^{349, 1}_0 ∨ false c in DIMACS: -24101 -24102 -24103 0 c i = 2 c -2+1 --> -1 c ( b^{349, 2}_2 ∧ b^{349, 2}_1 ∧ -b^{349, 2}_0 ∧ p_698) -> ( b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ b^{349, 3}_0) c in CNF: c -b^{349, 2}_2 ∨ -b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ -p_698 ∨ b^{349, 3}_2 c -b^{349, 2}_2 ∨ -b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ -p_698 ∨ -b^{349, 3}_1 c -b^{349, 2}_2 ∨ -b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ -p_698 ∨ b^{349, 3}_0 c in DIMACS: -24104 -24105 24106 -698 24107 0 -24104 -24105 24106 -698 -24108 0 -24104 -24105 24106 -698 24109 0 c -1+1 --> 0 c ( b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ b^{349, 2}_0 ∧ p_698) -> (-b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ -b^{349, 3}_0) c in CNF: c -b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ -p_698 ∨ -b^{349, 3}_2 c -b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ -p_698 ∨ -b^{349, 3}_1 c -b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ -p_698 ∨ -b^{349, 3}_0 c in DIMACS: -24104 24105 -24106 -698 -24107 0 -24104 24105 -24106 -698 -24108 0 -24104 24105 -24106 -698 -24109 0 c 0+1 --> 1 c (-b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ -b^{349, 2}_0 ∧ p_698) -> (-b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ b^{349, 3}_0) c in CNF: c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ -p_698 ∨ -b^{349, 3}_2 c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ -p_698 ∨ -b^{349, 3}_1 c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ -p_698 ∨ b^{349, 3}_0 c in DIMACS: 24104 24105 24106 -698 -24107 0 24104 24105 24106 -698 -24108 0 24104 24105 24106 -698 24109 0 c 1+1 --> 2 c (-b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ b^{349, 2}_0 ∧ p_698) -> (-b^{349, 3}_2 ∧ b^{349, 3}_1 ∧ -b^{349, 3}_0) c in CNF: c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ -p_698 ∨ -b^{349, 3}_2 c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ -p_698 ∨ b^{349, 3}_1 c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ -p_698 ∨ -b^{349, 3}_0 c in DIMACS: 24104 24105 -24106 -698 -24107 0 24104 24105 -24106 -698 24108 0 24104 24105 -24106 -698 -24109 0 c 2+1 --> break c (-b^{349, 2}_2 ∧ b^{349, 2}_1 ∧ -b^{349, 2}_0 ∧ p_698) -> break c in CNF: c b^{349, 2}_2 ∨ -b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ -p_698 ∨ break c in DIMACS: 24104 -24105 24106 -698 1162 0 c 2-1 --> 1 c (-b^{349, 2}_2 ∧ b^{349, 2}_1 ∧ -b^{349, 2}_0 ∧ -p_698) -> (-b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ b^{349, 3}_0) c in CNF: c b^{349, 2}_2 ∨ -b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ p_698 ∨ -b^{349, 3}_2 c b^{349, 2}_2 ∨ -b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ p_698 ∨ -b^{349, 3}_1 c b^{349, 2}_2 ∨ -b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ p_698 ∨ b^{349, 3}_0 c in DIMACS: 24104 -24105 24106 698 -24107 0 24104 -24105 24106 698 -24108 0 24104 -24105 24106 698 24109 0 c 1-1 --> 0 c (-b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ b^{349, 2}_0 ∧ -p_698) -> (-b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ -b^{349, 3}_0) c in CNF: c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ p_698 ∨ -b^{349, 3}_2 c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ p_698 ∨ -b^{349, 3}_1 c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ p_698 ∨ -b^{349, 3}_0 c in DIMACS: 24104 24105 -24106 698 -24107 0 24104 24105 -24106 698 -24108 0 24104 24105 -24106 698 -24109 0 c 0-1 --> -1 c (-b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ -b^{349, 2}_0 ∧ -p_698) -> ( b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ b^{349, 3}_0) c in CNF: c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ p_698 ∨ b^{349, 3}_2 c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ p_698 ∨ -b^{349, 3}_1 c b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ p_698 ∨ b^{349, 3}_0 c in DIMACS: 24104 24105 24106 698 24107 0 24104 24105 24106 698 -24108 0 24104 24105 24106 698 24109 0 c -1-1 --> -2 c ( b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ b^{349, 2}_0 ∧ -p_698) -> ( b^{349, 3}_2 ∧ b^{349, 3}_1 ∧ -b^{349, 3}_0) c in CNF: c -b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ p_698 ∨ b^{349, 3}_2 c -b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ p_698 ∨ b^{349, 3}_1 c -b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ p_698 ∨ -b^{349, 3}_0 c in DIMACS: -24104 24105 -24106 698 24107 0 -24104 24105 -24106 698 24108 0 -24104 24105 -24106 698 -24109 0 c -2-1 --> break c ( b^{349, 2}_2 ∧ b^{349, 2}_1 ∧ -b^{349, 2}_0 ∧ -p_698) -> break c in CNF: c -b^{349, 2}_2 ∨ -b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ p_698 ∨ break c in DIMACS: -24104 -24105 24106 698 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{349, 2}_2 ∧ -b^{349, 2}_1 ∧ -b^{349, 2}_0 ∧ true) c in CNF: c -b^{349, 2}_2 ∨ b^{349, 2}_1 ∨ b^{349, 2}_0 ∨ false c in DIMACS: -24104 24105 24106 0 c 3 does not represent an automaton state. c -(-b^{349, 2}_2 ∧ b^{349, 2}_1 ∧ b^{349, 2}_0 ∧ true) c in CNF: c b^{349, 2}_2 ∨ -b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ false c in DIMACS: 24104 -24105 -24106 0 c -3 does not represent an automaton state. c -( b^{349, 2}_2 ∧ b^{349, 2}_1 ∧ b^{349, 2}_0 ∧ true) c in CNF: c -b^{349, 2}_2 ∨ -b^{349, 2}_1 ∨ -b^{349, 2}_0 ∨ false c in DIMACS: -24104 -24105 -24106 0 c i = 3 c -2+1 --> -1 c ( b^{349, 3}_2 ∧ b^{349, 3}_1 ∧ -b^{349, 3}_0 ∧ p_1047) -> ( b^{349, 4}_2 ∧ -b^{349, 4}_1 ∧ b^{349, 4}_0) c in CNF: c -b^{349, 3}_2 ∨ -b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ -p_1047 ∨ b^{349, 4}_2 c -b^{349, 3}_2 ∨ -b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ -p_1047 ∨ -b^{349, 4}_1 c -b^{349, 3}_2 ∨ -b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ -p_1047 ∨ b^{349, 4}_0 c in DIMACS: -24107 -24108 24109 -1047 24110 0 -24107 -24108 24109 -1047 -24111 0 -24107 -24108 24109 -1047 24112 0 c -1+1 --> 0 c ( b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ b^{349, 3}_0 ∧ p_1047) -> (-b^{349, 4}_2 ∧ -b^{349, 4}_1 ∧ -b^{349, 4}_0) c in CNF: c -b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ -p_1047 ∨ -b^{349, 4}_2 c -b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ -p_1047 ∨ -b^{349, 4}_1 c -b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ -p_1047 ∨ -b^{349, 4}_0 c in DIMACS: -24107 24108 -24109 -1047 -24110 0 -24107 24108 -24109 -1047 -24111 0 -24107 24108 -24109 -1047 -24112 0 c 0+1 --> 1 c (-b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ -b^{349, 3}_0 ∧ p_1047) -> (-b^{349, 4}_2 ∧ -b^{349, 4}_1 ∧ b^{349, 4}_0) c in CNF: c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ -p_1047 ∨ -b^{349, 4}_2 c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ -p_1047 ∨ -b^{349, 4}_1 c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ -p_1047 ∨ b^{349, 4}_0 c in DIMACS: 24107 24108 24109 -1047 -24110 0 24107 24108 24109 -1047 -24111 0 24107 24108 24109 -1047 24112 0 c 1+1 --> 2 c (-b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ b^{349, 3}_0 ∧ p_1047) -> (-b^{349, 4}_2 ∧ b^{349, 4}_1 ∧ -b^{349, 4}_0) c in CNF: c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ -p_1047 ∨ -b^{349, 4}_2 c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ -p_1047 ∨ b^{349, 4}_1 c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ -p_1047 ∨ -b^{349, 4}_0 c in DIMACS: 24107 24108 -24109 -1047 -24110 0 24107 24108 -24109 -1047 24111 0 24107 24108 -24109 -1047 -24112 0 c 2+1 --> break c (-b^{349, 3}_2 ∧ b^{349, 3}_1 ∧ -b^{349, 3}_0 ∧ p_1047) -> break c in CNF: c b^{349, 3}_2 ∨ -b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ -p_1047 ∨ break c in DIMACS: 24107 -24108 24109 -1047 1162 0 c 2-1 --> 1 c (-b^{349, 3}_2 ∧ b^{349, 3}_1 ∧ -b^{349, 3}_0 ∧ -p_1047) -> (-b^{349, 4}_2 ∧ -b^{349, 4}_1 ∧ b^{349, 4}_0) c in CNF: c b^{349, 3}_2 ∨ -b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ p_1047 ∨ -b^{349, 4}_2 c b^{349, 3}_2 ∨ -b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ p_1047 ∨ -b^{349, 4}_1 c b^{349, 3}_2 ∨ -b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ p_1047 ∨ b^{349, 4}_0 c in DIMACS: 24107 -24108 24109 1047 -24110 0 24107 -24108 24109 1047 -24111 0 24107 -24108 24109 1047 24112 0 c 1-1 --> 0 c (-b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ b^{349, 3}_0 ∧ -p_1047) -> (-b^{349, 4}_2 ∧ -b^{349, 4}_1 ∧ -b^{349, 4}_0) c in CNF: c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ p_1047 ∨ -b^{349, 4}_2 c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ p_1047 ∨ -b^{349, 4}_1 c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ p_1047 ∨ -b^{349, 4}_0 c in DIMACS: 24107 24108 -24109 1047 -24110 0 24107 24108 -24109 1047 -24111 0 24107 24108 -24109 1047 -24112 0 c 0-1 --> -1 c (-b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ -b^{349, 3}_0 ∧ -p_1047) -> ( b^{349, 4}_2 ∧ -b^{349, 4}_1 ∧ b^{349, 4}_0) c in CNF: c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ p_1047 ∨ b^{349, 4}_2 c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ p_1047 ∨ -b^{349, 4}_1 c b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ p_1047 ∨ b^{349, 4}_0 c in DIMACS: 24107 24108 24109 1047 24110 0 24107 24108 24109 1047 -24111 0 24107 24108 24109 1047 24112 0 c -1-1 --> -2 c ( b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ b^{349, 3}_0 ∧ -p_1047) -> ( b^{349, 4}_2 ∧ b^{349, 4}_1 ∧ -b^{349, 4}_0) c in CNF: c -b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ p_1047 ∨ b^{349, 4}_2 c -b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ p_1047 ∨ b^{349, 4}_1 c -b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ p_1047 ∨ -b^{349, 4}_0 c in DIMACS: -24107 24108 -24109 1047 24110 0 -24107 24108 -24109 1047 24111 0 -24107 24108 -24109 1047 -24112 0 c -2-1 --> break c ( b^{349, 3}_2 ∧ b^{349, 3}_1 ∧ -b^{349, 3}_0 ∧ -p_1047) -> break c in CNF: c -b^{349, 3}_2 ∨ -b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ p_1047 ∨ break c in DIMACS: -24107 -24108 24109 1047 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{349, 3}_2 ∧ -b^{349, 3}_1 ∧ -b^{349, 3}_0 ∧ true) c in CNF: c -b^{349, 3}_2 ∨ b^{349, 3}_1 ∨ b^{349, 3}_0 ∨ false c in DIMACS: -24107 24108 24109 0 c 3 does not represent an automaton state. c -(-b^{349, 3}_2 ∧ b^{349, 3}_1 ∧ b^{349, 3}_0 ∧ true) c in CNF: c b^{349, 3}_2 ∨ -b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ false c in DIMACS: 24107 -24108 -24109 0 c -3 does not represent an automaton state. c -( b^{349, 3}_2 ∧ b^{349, 3}_1 ∧ b^{349, 3}_0 ∧ true) c in CNF: c -b^{349, 3}_2 ∨ -b^{349, 3}_1 ∨ -b^{349, 3}_0 ∨ false c in DIMACS: -24107 -24108 -24109 0 c INIT for k = 350 c -b^{350, 1}_2 c -b^{350, 1}_1 c -b^{350, 1}_0 c in DIMACS: -24113 0 -24114 0 -24115 0 c Transitions for k = 350 c i = 1 c -2+1 --> -1 c ( b^{350, 1}_2 ∧ b^{350, 1}_1 ∧ -b^{350, 1}_0 ∧ p_350) -> ( b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ b^{350, 2}_0) c in CNF: c -b^{350, 1}_2 ∨ -b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ -p_350 ∨ b^{350, 2}_2 c -b^{350, 1}_2 ∨ -b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ -p_350 ∨ -b^{350, 2}_1 c -b^{350, 1}_2 ∨ -b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ -p_350 ∨ b^{350, 2}_0 c in DIMACS: -24113 -24114 24115 -350 24116 0 -24113 -24114 24115 -350 -24117 0 -24113 -24114 24115 -350 24118 0 c -1+1 --> 0 c ( b^{350, 1}_2 ∧ -b^{350, 1}_1 ∧ b^{350, 1}_0 ∧ p_350) -> (-b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ -b^{350, 2}_0) c in CNF: c -b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ -p_350 ∨ -b^{350, 2}_2 c -b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ -p_350 ∨ -b^{350, 2}_1 c -b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ -p_350 ∨ -b^{350, 2}_0 c in DIMACS: -24113 24114 -24115 -350 -24116 0 -24113 24114 -24115 -350 -24117 0 -24113 24114 -24115 -350 -24118 0 c 0+1 --> 1 c (-b^{350, 1}_2 ∧ -b^{350, 1}_1 ∧ -b^{350, 1}_0 ∧ p_350) -> (-b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ b^{350, 2}_0) c in CNF: c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ -p_350 ∨ -b^{350, 2}_2 c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ -p_350 ∨ -b^{350, 2}_1 c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ -p_350 ∨ b^{350, 2}_0 c in DIMACS: 24113 24114 24115 -350 -24116 0 24113 24114 24115 -350 -24117 0 24113 24114 24115 -350 24118 0 c 1+1 --> 2 c (-b^{350, 1}_2 ∧ -b^{350, 1}_1 ∧ b^{350, 1}_0 ∧ p_350) -> (-b^{350, 2}_2 ∧ b^{350, 2}_1 ∧ -b^{350, 2}_0) c in CNF: c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ -p_350 ∨ -b^{350, 2}_2 c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ -p_350 ∨ b^{350, 2}_1 c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ -p_350 ∨ -b^{350, 2}_0 c in DIMACS: 24113 24114 -24115 -350 -24116 0 24113 24114 -24115 -350 24117 0 24113 24114 -24115 -350 -24118 0 c 2+1 --> break c (-b^{350, 1}_2 ∧ b^{350, 1}_1 ∧ -b^{350, 1}_0 ∧ p_350) -> break c in CNF: c b^{350, 1}_2 ∨ -b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ -p_350 ∨ break c in DIMACS: 24113 -24114 24115 -350 1162 0 c 2-1 --> 1 c (-b^{350, 1}_2 ∧ b^{350, 1}_1 ∧ -b^{350, 1}_0 ∧ -p_350) -> (-b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ b^{350, 2}_0) c in CNF: c b^{350, 1}_2 ∨ -b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ p_350 ∨ -b^{350, 2}_2 c b^{350, 1}_2 ∨ -b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ p_350 ∨ -b^{350, 2}_1 c b^{350, 1}_2 ∨ -b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ p_350 ∨ b^{350, 2}_0 c in DIMACS: 24113 -24114 24115 350 -24116 0 24113 -24114 24115 350 -24117 0 24113 -24114 24115 350 24118 0 c 1-1 --> 0 c (-b^{350, 1}_2 ∧ -b^{350, 1}_1 ∧ b^{350, 1}_0 ∧ -p_350) -> (-b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ -b^{350, 2}_0) c in CNF: c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ p_350 ∨ -b^{350, 2}_2 c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ p_350 ∨ -b^{350, 2}_1 c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ p_350 ∨ -b^{350, 2}_0 c in DIMACS: 24113 24114 -24115 350 -24116 0 24113 24114 -24115 350 -24117 0 24113 24114 -24115 350 -24118 0 c 0-1 --> -1 c (-b^{350, 1}_2 ∧ -b^{350, 1}_1 ∧ -b^{350, 1}_0 ∧ -p_350) -> ( b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ b^{350, 2}_0) c in CNF: c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ p_350 ∨ b^{350, 2}_2 c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ p_350 ∨ -b^{350, 2}_1 c b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ p_350 ∨ b^{350, 2}_0 c in DIMACS: 24113 24114 24115 350 24116 0 24113 24114 24115 350 -24117 0 24113 24114 24115 350 24118 0 c -1-1 --> -2 c ( b^{350, 1}_2 ∧ -b^{350, 1}_1 ∧ b^{350, 1}_0 ∧ -p_350) -> ( b^{350, 2}_2 ∧ b^{350, 2}_1 ∧ -b^{350, 2}_0) c in CNF: c -b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ p_350 ∨ b^{350, 2}_2 c -b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ p_350 ∨ b^{350, 2}_1 c -b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ p_350 ∨ -b^{350, 2}_0 c in DIMACS: -24113 24114 -24115 350 24116 0 -24113 24114 -24115 350 24117 0 -24113 24114 -24115 350 -24118 0 c -2-1 --> break c ( b^{350, 1}_2 ∧ b^{350, 1}_1 ∧ -b^{350, 1}_0 ∧ -p_350) -> break c in CNF: c -b^{350, 1}_2 ∨ -b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ p_350 ∨ break c in DIMACS: -24113 -24114 24115 350 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{350, 1}_2 ∧ -b^{350, 1}_1 ∧ -b^{350, 1}_0 ∧ true) c in CNF: c -b^{350, 1}_2 ∨ b^{350, 1}_1 ∨ b^{350, 1}_0 ∨ false c in DIMACS: -24113 24114 24115 0 c 3 does not represent an automaton state. c -(-b^{350, 1}_2 ∧ b^{350, 1}_1 ∧ b^{350, 1}_0 ∧ true) c in CNF: c b^{350, 1}_2 ∨ -b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ false c in DIMACS: 24113 -24114 -24115 0 c -3 does not represent an automaton state. c -( b^{350, 1}_2 ∧ b^{350, 1}_1 ∧ b^{350, 1}_0 ∧ true) c in CNF: c -b^{350, 1}_2 ∨ -b^{350, 1}_1 ∨ -b^{350, 1}_0 ∨ false c in DIMACS: -24113 -24114 -24115 0 c i = 2 c -2+1 --> -1 c ( b^{350, 2}_2 ∧ b^{350, 2}_1 ∧ -b^{350, 2}_0 ∧ p_700) -> ( b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ b^{350, 3}_0) c in CNF: c -b^{350, 2}_2 ∨ -b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ -p_700 ∨ b^{350, 3}_2 c -b^{350, 2}_2 ∨ -b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ -p_700 ∨ -b^{350, 3}_1 c -b^{350, 2}_2 ∨ -b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ -p_700 ∨ b^{350, 3}_0 c in DIMACS: -24116 -24117 24118 -700 24119 0 -24116 -24117 24118 -700 -24120 0 -24116 -24117 24118 -700 24121 0 c -1+1 --> 0 c ( b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ b^{350, 2}_0 ∧ p_700) -> (-b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ -b^{350, 3}_0) c in CNF: c -b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ -p_700 ∨ -b^{350, 3}_2 c -b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ -p_700 ∨ -b^{350, 3}_1 c -b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ -p_700 ∨ -b^{350, 3}_0 c in DIMACS: -24116 24117 -24118 -700 -24119 0 -24116 24117 -24118 -700 -24120 0 -24116 24117 -24118 -700 -24121 0 c 0+1 --> 1 c (-b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ -b^{350, 2}_0 ∧ p_700) -> (-b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ b^{350, 3}_0) c in CNF: c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ -p_700 ∨ -b^{350, 3}_2 c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ -p_700 ∨ -b^{350, 3}_1 c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ -p_700 ∨ b^{350, 3}_0 c in DIMACS: 24116 24117 24118 -700 -24119 0 24116 24117 24118 -700 -24120 0 24116 24117 24118 -700 24121 0 c 1+1 --> 2 c (-b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ b^{350, 2}_0 ∧ p_700) -> (-b^{350, 3}_2 ∧ b^{350, 3}_1 ∧ -b^{350, 3}_0) c in CNF: c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ -p_700 ∨ -b^{350, 3}_2 c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ -p_700 ∨ b^{350, 3}_1 c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ -p_700 ∨ -b^{350, 3}_0 c in DIMACS: 24116 24117 -24118 -700 -24119 0 24116 24117 -24118 -700 24120 0 24116 24117 -24118 -700 -24121 0 c 2+1 --> break c (-b^{350, 2}_2 ∧ b^{350, 2}_1 ∧ -b^{350, 2}_0 ∧ p_700) -> break c in CNF: c b^{350, 2}_2 ∨ -b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ -p_700 ∨ break c in DIMACS: 24116 -24117 24118 -700 1162 0 c 2-1 --> 1 c (-b^{350, 2}_2 ∧ b^{350, 2}_1 ∧ -b^{350, 2}_0 ∧ -p_700) -> (-b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ b^{350, 3}_0) c in CNF: c b^{350, 2}_2 ∨ -b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ p_700 ∨ -b^{350, 3}_2 c b^{350, 2}_2 ∨ -b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ p_700 ∨ -b^{350, 3}_1 c b^{350, 2}_2 ∨ -b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ p_700 ∨ b^{350, 3}_0 c in DIMACS: 24116 -24117 24118 700 -24119 0 24116 -24117 24118 700 -24120 0 24116 -24117 24118 700 24121 0 c 1-1 --> 0 c (-b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ b^{350, 2}_0 ∧ -p_700) -> (-b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ -b^{350, 3}_0) c in CNF: c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ p_700 ∨ -b^{350, 3}_2 c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ p_700 ∨ -b^{350, 3}_1 c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ p_700 ∨ -b^{350, 3}_0 c in DIMACS: 24116 24117 -24118 700 -24119 0 24116 24117 -24118 700 -24120 0 24116 24117 -24118 700 -24121 0 c 0-1 --> -1 c (-b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ -b^{350, 2}_0 ∧ -p_700) -> ( b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ b^{350, 3}_0) c in CNF: c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ p_700 ∨ b^{350, 3}_2 c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ p_700 ∨ -b^{350, 3}_1 c b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ p_700 ∨ b^{350, 3}_0 c in DIMACS: 24116 24117 24118 700 24119 0 24116 24117 24118 700 -24120 0 24116 24117 24118 700 24121 0 c -1-1 --> -2 c ( b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ b^{350, 2}_0 ∧ -p_700) -> ( b^{350, 3}_2 ∧ b^{350, 3}_1 ∧ -b^{350, 3}_0) c in CNF: c -b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ p_700 ∨ b^{350, 3}_2 c -b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ p_700 ∨ b^{350, 3}_1 c -b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ p_700 ∨ -b^{350, 3}_0 c in DIMACS: -24116 24117 -24118 700 24119 0 -24116 24117 -24118 700 24120 0 -24116 24117 -24118 700 -24121 0 c -2-1 --> break c ( b^{350, 2}_2 ∧ b^{350, 2}_1 ∧ -b^{350, 2}_0 ∧ -p_700) -> break c in CNF: c -b^{350, 2}_2 ∨ -b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ p_700 ∨ break c in DIMACS: -24116 -24117 24118 700 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{350, 2}_2 ∧ -b^{350, 2}_1 ∧ -b^{350, 2}_0 ∧ true) c in CNF: c -b^{350, 2}_2 ∨ b^{350, 2}_1 ∨ b^{350, 2}_0 ∨ false c in DIMACS: -24116 24117 24118 0 c 3 does not represent an automaton state. c -(-b^{350, 2}_2 ∧ b^{350, 2}_1 ∧ b^{350, 2}_0 ∧ true) c in CNF: c b^{350, 2}_2 ∨ -b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ false c in DIMACS: 24116 -24117 -24118 0 c -3 does not represent an automaton state. c -( b^{350, 2}_2 ∧ b^{350, 2}_1 ∧ b^{350, 2}_0 ∧ true) c in CNF: c -b^{350, 2}_2 ∨ -b^{350, 2}_1 ∨ -b^{350, 2}_0 ∨ false c in DIMACS: -24116 -24117 -24118 0 c i = 3 c -2+1 --> -1 c ( b^{350, 3}_2 ∧ b^{350, 3}_1 ∧ -b^{350, 3}_0 ∧ p_1050) -> ( b^{350, 4}_2 ∧ -b^{350, 4}_1 ∧ b^{350, 4}_0) c in CNF: c -b^{350, 3}_2 ∨ -b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ -p_1050 ∨ b^{350, 4}_2 c -b^{350, 3}_2 ∨ -b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ -p_1050 ∨ -b^{350, 4}_1 c -b^{350, 3}_2 ∨ -b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ -p_1050 ∨ b^{350, 4}_0 c in DIMACS: -24119 -24120 24121 -1050 24122 0 -24119 -24120 24121 -1050 -24123 0 -24119 -24120 24121 -1050 24124 0 c -1+1 --> 0 c ( b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ b^{350, 3}_0 ∧ p_1050) -> (-b^{350, 4}_2 ∧ -b^{350, 4}_1 ∧ -b^{350, 4}_0) c in CNF: c -b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ -p_1050 ∨ -b^{350, 4}_2 c -b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ -p_1050 ∨ -b^{350, 4}_1 c -b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ -p_1050 ∨ -b^{350, 4}_0 c in DIMACS: -24119 24120 -24121 -1050 -24122 0 -24119 24120 -24121 -1050 -24123 0 -24119 24120 -24121 -1050 -24124 0 c 0+1 --> 1 c (-b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ -b^{350, 3}_0 ∧ p_1050) -> (-b^{350, 4}_2 ∧ -b^{350, 4}_1 ∧ b^{350, 4}_0) c in CNF: c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ -p_1050 ∨ -b^{350, 4}_2 c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ -p_1050 ∨ -b^{350, 4}_1 c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ -p_1050 ∨ b^{350, 4}_0 c in DIMACS: 24119 24120 24121 -1050 -24122 0 24119 24120 24121 -1050 -24123 0 24119 24120 24121 -1050 24124 0 c 1+1 --> 2 c (-b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ b^{350, 3}_0 ∧ p_1050) -> (-b^{350, 4}_2 ∧ b^{350, 4}_1 ∧ -b^{350, 4}_0) c in CNF: c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ -p_1050 ∨ -b^{350, 4}_2 c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ -p_1050 ∨ b^{350, 4}_1 c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ -p_1050 ∨ -b^{350, 4}_0 c in DIMACS: 24119 24120 -24121 -1050 -24122 0 24119 24120 -24121 -1050 24123 0 24119 24120 -24121 -1050 -24124 0 c 2+1 --> break c (-b^{350, 3}_2 ∧ b^{350, 3}_1 ∧ -b^{350, 3}_0 ∧ p_1050) -> break c in CNF: c b^{350, 3}_2 ∨ -b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ -p_1050 ∨ break c in DIMACS: 24119 -24120 24121 -1050 1162 0 c 2-1 --> 1 c (-b^{350, 3}_2 ∧ b^{350, 3}_1 ∧ -b^{350, 3}_0 ∧ -p_1050) -> (-b^{350, 4}_2 ∧ -b^{350, 4}_1 ∧ b^{350, 4}_0) c in CNF: c b^{350, 3}_2 ∨ -b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ p_1050 ∨ -b^{350, 4}_2 c b^{350, 3}_2 ∨ -b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ p_1050 ∨ -b^{350, 4}_1 c b^{350, 3}_2 ∨ -b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ p_1050 ∨ b^{350, 4}_0 c in DIMACS: 24119 -24120 24121 1050 -24122 0 24119 -24120 24121 1050 -24123 0 24119 -24120 24121 1050 24124 0 c 1-1 --> 0 c (-b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ b^{350, 3}_0 ∧ -p_1050) -> (-b^{350, 4}_2 ∧ -b^{350, 4}_1 ∧ -b^{350, 4}_0) c in CNF: c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ p_1050 ∨ -b^{350, 4}_2 c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ p_1050 ∨ -b^{350, 4}_1 c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ p_1050 ∨ -b^{350, 4}_0 c in DIMACS: 24119 24120 -24121 1050 -24122 0 24119 24120 -24121 1050 -24123 0 24119 24120 -24121 1050 -24124 0 c 0-1 --> -1 c (-b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ -b^{350, 3}_0 ∧ -p_1050) -> ( b^{350, 4}_2 ∧ -b^{350, 4}_1 ∧ b^{350, 4}_0) c in CNF: c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ p_1050 ∨ b^{350, 4}_2 c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ p_1050 ∨ -b^{350, 4}_1 c b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ p_1050 ∨ b^{350, 4}_0 c in DIMACS: 24119 24120 24121 1050 24122 0 24119 24120 24121 1050 -24123 0 24119 24120 24121 1050 24124 0 c -1-1 --> -2 c ( b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ b^{350, 3}_0 ∧ -p_1050) -> ( b^{350, 4}_2 ∧ b^{350, 4}_1 ∧ -b^{350, 4}_0) c in CNF: c -b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ p_1050 ∨ b^{350, 4}_2 c -b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ p_1050 ∨ b^{350, 4}_1 c -b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ p_1050 ∨ -b^{350, 4}_0 c in DIMACS: -24119 24120 -24121 1050 24122 0 -24119 24120 -24121 1050 24123 0 -24119 24120 -24121 1050 -24124 0 c -2-1 --> break c ( b^{350, 3}_2 ∧ b^{350, 3}_1 ∧ -b^{350, 3}_0 ∧ -p_1050) -> break c in CNF: c -b^{350, 3}_2 ∨ -b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ p_1050 ∨ break c in DIMACS: -24119 -24120 24121 1050 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{350, 3}_2 ∧ -b^{350, 3}_1 ∧ -b^{350, 3}_0 ∧ true) c in CNF: c -b^{350, 3}_2 ∨ b^{350, 3}_1 ∨ b^{350, 3}_0 ∨ false c in DIMACS: -24119 24120 24121 0 c 3 does not represent an automaton state. c -(-b^{350, 3}_2 ∧ b^{350, 3}_1 ∧ b^{350, 3}_0 ∧ true) c in CNF: c b^{350, 3}_2 ∨ -b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ false c in DIMACS: 24119 -24120 -24121 0 c -3 does not represent an automaton state. c -( b^{350, 3}_2 ∧ b^{350, 3}_1 ∧ b^{350, 3}_0 ∧ true) c in CNF: c -b^{350, 3}_2 ∨ -b^{350, 3}_1 ∨ -b^{350, 3}_0 ∨ false c in DIMACS: -24119 -24120 -24121 0 c INIT for k = 351 c -b^{351, 1}_2 c -b^{351, 1}_1 c -b^{351, 1}_0 c in DIMACS: -24125 0 -24126 0 -24127 0 c Transitions for k = 351 c i = 1 c -2+1 --> -1 c ( b^{351, 1}_2 ∧ b^{351, 1}_1 ∧ -b^{351, 1}_0 ∧ p_351) -> ( b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ b^{351, 2}_0) c in CNF: c -b^{351, 1}_2 ∨ -b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ -p_351 ∨ b^{351, 2}_2 c -b^{351, 1}_2 ∨ -b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ -p_351 ∨ -b^{351, 2}_1 c -b^{351, 1}_2 ∨ -b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ -p_351 ∨ b^{351, 2}_0 c in DIMACS: -24125 -24126 24127 -351 24128 0 -24125 -24126 24127 -351 -24129 0 -24125 -24126 24127 -351 24130 0 c -1+1 --> 0 c ( b^{351, 1}_2 ∧ -b^{351, 1}_1 ∧ b^{351, 1}_0 ∧ p_351) -> (-b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ -b^{351, 2}_0) c in CNF: c -b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ -p_351 ∨ -b^{351, 2}_2 c -b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ -p_351 ∨ -b^{351, 2}_1 c -b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ -p_351 ∨ -b^{351, 2}_0 c in DIMACS: -24125 24126 -24127 -351 -24128 0 -24125 24126 -24127 -351 -24129 0 -24125 24126 -24127 -351 -24130 0 c 0+1 --> 1 c (-b^{351, 1}_2 ∧ -b^{351, 1}_1 ∧ -b^{351, 1}_0 ∧ p_351) -> (-b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ b^{351, 2}_0) c in CNF: c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ -p_351 ∨ -b^{351, 2}_2 c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ -p_351 ∨ -b^{351, 2}_1 c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ -p_351 ∨ b^{351, 2}_0 c in DIMACS: 24125 24126 24127 -351 -24128 0 24125 24126 24127 -351 -24129 0 24125 24126 24127 -351 24130 0 c 1+1 --> 2 c (-b^{351, 1}_2 ∧ -b^{351, 1}_1 ∧ b^{351, 1}_0 ∧ p_351) -> (-b^{351, 2}_2 ∧ b^{351, 2}_1 ∧ -b^{351, 2}_0) c in CNF: c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ -p_351 ∨ -b^{351, 2}_2 c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ -p_351 ∨ b^{351, 2}_1 c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ -p_351 ∨ -b^{351, 2}_0 c in DIMACS: 24125 24126 -24127 -351 -24128 0 24125 24126 -24127 -351 24129 0 24125 24126 -24127 -351 -24130 0 c 2+1 --> break c (-b^{351, 1}_2 ∧ b^{351, 1}_1 ∧ -b^{351, 1}_0 ∧ p_351) -> break c in CNF: c b^{351, 1}_2 ∨ -b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ -p_351 ∨ break c in DIMACS: 24125 -24126 24127 -351 1162 0 c 2-1 --> 1 c (-b^{351, 1}_2 ∧ b^{351, 1}_1 ∧ -b^{351, 1}_0 ∧ -p_351) -> (-b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ b^{351, 2}_0) c in CNF: c b^{351, 1}_2 ∨ -b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ p_351 ∨ -b^{351, 2}_2 c b^{351, 1}_2 ∨ -b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ p_351 ∨ -b^{351, 2}_1 c b^{351, 1}_2 ∨ -b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ p_351 ∨ b^{351, 2}_0 c in DIMACS: 24125 -24126 24127 351 -24128 0 24125 -24126 24127 351 -24129 0 24125 -24126 24127 351 24130 0 c 1-1 --> 0 c (-b^{351, 1}_2 ∧ -b^{351, 1}_1 ∧ b^{351, 1}_0 ∧ -p_351) -> (-b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ -b^{351, 2}_0) c in CNF: c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ p_351 ∨ -b^{351, 2}_2 c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ p_351 ∨ -b^{351, 2}_1 c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ p_351 ∨ -b^{351, 2}_0 c in DIMACS: 24125 24126 -24127 351 -24128 0 24125 24126 -24127 351 -24129 0 24125 24126 -24127 351 -24130 0 c 0-1 --> -1 c (-b^{351, 1}_2 ∧ -b^{351, 1}_1 ∧ -b^{351, 1}_0 ∧ -p_351) -> ( b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ b^{351, 2}_0) c in CNF: c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ p_351 ∨ b^{351, 2}_2 c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ p_351 ∨ -b^{351, 2}_1 c b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ p_351 ∨ b^{351, 2}_0 c in DIMACS: 24125 24126 24127 351 24128 0 24125 24126 24127 351 -24129 0 24125 24126 24127 351 24130 0 c -1-1 --> -2 c ( b^{351, 1}_2 ∧ -b^{351, 1}_1 ∧ b^{351, 1}_0 ∧ -p_351) -> ( b^{351, 2}_2 ∧ b^{351, 2}_1 ∧ -b^{351, 2}_0) c in CNF: c -b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ p_351 ∨ b^{351, 2}_2 c -b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ p_351 ∨ b^{351, 2}_1 c -b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ p_351 ∨ -b^{351, 2}_0 c in DIMACS: -24125 24126 -24127 351 24128 0 -24125 24126 -24127 351 24129 0 -24125 24126 -24127 351 -24130 0 c -2-1 --> break c ( b^{351, 1}_2 ∧ b^{351, 1}_1 ∧ -b^{351, 1}_0 ∧ -p_351) -> break c in CNF: c -b^{351, 1}_2 ∨ -b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ p_351 ∨ break c in DIMACS: -24125 -24126 24127 351 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{351, 1}_2 ∧ -b^{351, 1}_1 ∧ -b^{351, 1}_0 ∧ true) c in CNF: c -b^{351, 1}_2 ∨ b^{351, 1}_1 ∨ b^{351, 1}_0 ∨ false c in DIMACS: -24125 24126 24127 0 c 3 does not represent an automaton state. c -(-b^{351, 1}_2 ∧ b^{351, 1}_1 ∧ b^{351, 1}_0 ∧ true) c in CNF: c b^{351, 1}_2 ∨ -b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ false c in DIMACS: 24125 -24126 -24127 0 c -3 does not represent an automaton state. c -( b^{351, 1}_2 ∧ b^{351, 1}_1 ∧ b^{351, 1}_0 ∧ true) c in CNF: c -b^{351, 1}_2 ∨ -b^{351, 1}_1 ∨ -b^{351, 1}_0 ∨ false c in DIMACS: -24125 -24126 -24127 0 c i = 2 c -2+1 --> -1 c ( b^{351, 2}_2 ∧ b^{351, 2}_1 ∧ -b^{351, 2}_0 ∧ p_702) -> ( b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ b^{351, 3}_0) c in CNF: c -b^{351, 2}_2 ∨ -b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ -p_702 ∨ b^{351, 3}_2 c -b^{351, 2}_2 ∨ -b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ -p_702 ∨ -b^{351, 3}_1 c -b^{351, 2}_2 ∨ -b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ -p_702 ∨ b^{351, 3}_0 c in DIMACS: -24128 -24129 24130 -702 24131 0 -24128 -24129 24130 -702 -24132 0 -24128 -24129 24130 -702 24133 0 c -1+1 --> 0 c ( b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ b^{351, 2}_0 ∧ p_702) -> (-b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ -b^{351, 3}_0) c in CNF: c -b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ -p_702 ∨ -b^{351, 3}_2 c -b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ -p_702 ∨ -b^{351, 3}_1 c -b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ -p_702 ∨ -b^{351, 3}_0 c in DIMACS: -24128 24129 -24130 -702 -24131 0 -24128 24129 -24130 -702 -24132 0 -24128 24129 -24130 -702 -24133 0 c 0+1 --> 1 c (-b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ -b^{351, 2}_0 ∧ p_702) -> (-b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ b^{351, 3}_0) c in CNF: c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ -p_702 ∨ -b^{351, 3}_2 c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ -p_702 ∨ -b^{351, 3}_1 c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ -p_702 ∨ b^{351, 3}_0 c in DIMACS: 24128 24129 24130 -702 -24131 0 24128 24129 24130 -702 -24132 0 24128 24129 24130 -702 24133 0 c 1+1 --> 2 c (-b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ b^{351, 2}_0 ∧ p_702) -> (-b^{351, 3}_2 ∧ b^{351, 3}_1 ∧ -b^{351, 3}_0) c in CNF: c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ -p_702 ∨ -b^{351, 3}_2 c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ -p_702 ∨ b^{351, 3}_1 c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ -p_702 ∨ -b^{351, 3}_0 c in DIMACS: 24128 24129 -24130 -702 -24131 0 24128 24129 -24130 -702 24132 0 24128 24129 -24130 -702 -24133 0 c 2+1 --> break c (-b^{351, 2}_2 ∧ b^{351, 2}_1 ∧ -b^{351, 2}_0 ∧ p_702) -> break c in CNF: c b^{351, 2}_2 ∨ -b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ -p_702 ∨ break c in DIMACS: 24128 -24129 24130 -702 1162 0 c 2-1 --> 1 c (-b^{351, 2}_2 ∧ b^{351, 2}_1 ∧ -b^{351, 2}_0 ∧ -p_702) -> (-b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ b^{351, 3}_0) c in CNF: c b^{351, 2}_2 ∨ -b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ p_702 ∨ -b^{351, 3}_2 c b^{351, 2}_2 ∨ -b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ p_702 ∨ -b^{351, 3}_1 c b^{351, 2}_2 ∨ -b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ p_702 ∨ b^{351, 3}_0 c in DIMACS: 24128 -24129 24130 702 -24131 0 24128 -24129 24130 702 -24132 0 24128 -24129 24130 702 24133 0 c 1-1 --> 0 c (-b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ b^{351, 2}_0 ∧ -p_702) -> (-b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ -b^{351, 3}_0) c in CNF: c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ p_702 ∨ -b^{351, 3}_2 c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ p_702 ∨ -b^{351, 3}_1 c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ p_702 ∨ -b^{351, 3}_0 c in DIMACS: 24128 24129 -24130 702 -24131 0 24128 24129 -24130 702 -24132 0 24128 24129 -24130 702 -24133 0 c 0-1 --> -1 c (-b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ -b^{351, 2}_0 ∧ -p_702) -> ( b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ b^{351, 3}_0) c in CNF: c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ p_702 ∨ b^{351, 3}_2 c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ p_702 ∨ -b^{351, 3}_1 c b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ p_702 ∨ b^{351, 3}_0 c in DIMACS: 24128 24129 24130 702 24131 0 24128 24129 24130 702 -24132 0 24128 24129 24130 702 24133 0 c -1-1 --> -2 c ( b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ b^{351, 2}_0 ∧ -p_702) -> ( b^{351, 3}_2 ∧ b^{351, 3}_1 ∧ -b^{351, 3}_0) c in CNF: c -b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ p_702 ∨ b^{351, 3}_2 c -b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ p_702 ∨ b^{351, 3}_1 c -b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ p_702 ∨ -b^{351, 3}_0 c in DIMACS: -24128 24129 -24130 702 24131 0 -24128 24129 -24130 702 24132 0 -24128 24129 -24130 702 -24133 0 c -2-1 --> break c ( b^{351, 2}_2 ∧ b^{351, 2}_1 ∧ -b^{351, 2}_0 ∧ -p_702) -> break c in CNF: c -b^{351, 2}_2 ∨ -b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ p_702 ∨ break c in DIMACS: -24128 -24129 24130 702 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{351, 2}_2 ∧ -b^{351, 2}_1 ∧ -b^{351, 2}_0 ∧ true) c in CNF: c -b^{351, 2}_2 ∨ b^{351, 2}_1 ∨ b^{351, 2}_0 ∨ false c in DIMACS: -24128 24129 24130 0 c 3 does not represent an automaton state. c -(-b^{351, 2}_2 ∧ b^{351, 2}_1 ∧ b^{351, 2}_0 ∧ true) c in CNF: c b^{351, 2}_2 ∨ -b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ false c in DIMACS: 24128 -24129 -24130 0 c -3 does not represent an automaton state. c -( b^{351, 2}_2 ∧ b^{351, 2}_1 ∧ b^{351, 2}_0 ∧ true) c in CNF: c -b^{351, 2}_2 ∨ -b^{351, 2}_1 ∨ -b^{351, 2}_0 ∨ false c in DIMACS: -24128 -24129 -24130 0 c i = 3 c -2+1 --> -1 c ( b^{351, 3}_2 ∧ b^{351, 3}_1 ∧ -b^{351, 3}_0 ∧ p_1053) -> ( b^{351, 4}_2 ∧ -b^{351, 4}_1 ∧ b^{351, 4}_0) c in CNF: c -b^{351, 3}_2 ∨ -b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ -p_1053 ∨ b^{351, 4}_2 c -b^{351, 3}_2 ∨ -b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ -p_1053 ∨ -b^{351, 4}_1 c -b^{351, 3}_2 ∨ -b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ -p_1053 ∨ b^{351, 4}_0 c in DIMACS: -24131 -24132 24133 -1053 24134 0 -24131 -24132 24133 -1053 -24135 0 -24131 -24132 24133 -1053 24136 0 c -1+1 --> 0 c ( b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ b^{351, 3}_0 ∧ p_1053) -> (-b^{351, 4}_2 ∧ -b^{351, 4}_1 ∧ -b^{351, 4}_0) c in CNF: c -b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ -p_1053 ∨ -b^{351, 4}_2 c -b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ -p_1053 ∨ -b^{351, 4}_1 c -b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ -p_1053 ∨ -b^{351, 4}_0 c in DIMACS: -24131 24132 -24133 -1053 -24134 0 -24131 24132 -24133 -1053 -24135 0 -24131 24132 -24133 -1053 -24136 0 c 0+1 --> 1 c (-b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ -b^{351, 3}_0 ∧ p_1053) -> (-b^{351, 4}_2 ∧ -b^{351, 4}_1 ∧ b^{351, 4}_0) c in CNF: c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ -p_1053 ∨ -b^{351, 4}_2 c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ -p_1053 ∨ -b^{351, 4}_1 c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ -p_1053 ∨ b^{351, 4}_0 c in DIMACS: 24131 24132 24133 -1053 -24134 0 24131 24132 24133 -1053 -24135 0 24131 24132 24133 -1053 24136 0 c 1+1 --> 2 c (-b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ b^{351, 3}_0 ∧ p_1053) -> (-b^{351, 4}_2 ∧ b^{351, 4}_1 ∧ -b^{351, 4}_0) c in CNF: c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ -p_1053 ∨ -b^{351, 4}_2 c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ -p_1053 ∨ b^{351, 4}_1 c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ -p_1053 ∨ -b^{351, 4}_0 c in DIMACS: 24131 24132 -24133 -1053 -24134 0 24131 24132 -24133 -1053 24135 0 24131 24132 -24133 -1053 -24136 0 c 2+1 --> break c (-b^{351, 3}_2 ∧ b^{351, 3}_1 ∧ -b^{351, 3}_0 ∧ p_1053) -> break c in CNF: c b^{351, 3}_2 ∨ -b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ -p_1053 ∨ break c in DIMACS: 24131 -24132 24133 -1053 1162 0 c 2-1 --> 1 c (-b^{351, 3}_2 ∧ b^{351, 3}_1 ∧ -b^{351, 3}_0 ∧ -p_1053) -> (-b^{351, 4}_2 ∧ -b^{351, 4}_1 ∧ b^{351, 4}_0) c in CNF: c b^{351, 3}_2 ∨ -b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ p_1053 ∨ -b^{351, 4}_2 c b^{351, 3}_2 ∨ -b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ p_1053 ∨ -b^{351, 4}_1 c b^{351, 3}_2 ∨ -b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ p_1053 ∨ b^{351, 4}_0 c in DIMACS: 24131 -24132 24133 1053 -24134 0 24131 -24132 24133 1053 -24135 0 24131 -24132 24133 1053 24136 0 c 1-1 --> 0 c (-b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ b^{351, 3}_0 ∧ -p_1053) -> (-b^{351, 4}_2 ∧ -b^{351, 4}_1 ∧ -b^{351, 4}_0) c in CNF: c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ p_1053 ∨ -b^{351, 4}_2 c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ p_1053 ∨ -b^{351, 4}_1 c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ p_1053 ∨ -b^{351, 4}_0 c in DIMACS: 24131 24132 -24133 1053 -24134 0 24131 24132 -24133 1053 -24135 0 24131 24132 -24133 1053 -24136 0 c 0-1 --> -1 c (-b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ -b^{351, 3}_0 ∧ -p_1053) -> ( b^{351, 4}_2 ∧ -b^{351, 4}_1 ∧ b^{351, 4}_0) c in CNF: c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ p_1053 ∨ b^{351, 4}_2 c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ p_1053 ∨ -b^{351, 4}_1 c b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ p_1053 ∨ b^{351, 4}_0 c in DIMACS: 24131 24132 24133 1053 24134 0 24131 24132 24133 1053 -24135 0 24131 24132 24133 1053 24136 0 c -1-1 --> -2 c ( b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ b^{351, 3}_0 ∧ -p_1053) -> ( b^{351, 4}_2 ∧ b^{351, 4}_1 ∧ -b^{351, 4}_0) c in CNF: c -b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ p_1053 ∨ b^{351, 4}_2 c -b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ p_1053 ∨ b^{351, 4}_1 c -b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ p_1053 ∨ -b^{351, 4}_0 c in DIMACS: -24131 24132 -24133 1053 24134 0 -24131 24132 -24133 1053 24135 0 -24131 24132 -24133 1053 -24136 0 c -2-1 --> break c ( b^{351, 3}_2 ∧ b^{351, 3}_1 ∧ -b^{351, 3}_0 ∧ -p_1053) -> break c in CNF: c -b^{351, 3}_2 ∨ -b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ p_1053 ∨ break c in DIMACS: -24131 -24132 24133 1053 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{351, 3}_2 ∧ -b^{351, 3}_1 ∧ -b^{351, 3}_0 ∧ true) c in CNF: c -b^{351, 3}_2 ∨ b^{351, 3}_1 ∨ b^{351, 3}_0 ∨ false c in DIMACS: -24131 24132 24133 0 c 3 does not represent an automaton state. c -(-b^{351, 3}_2 ∧ b^{351, 3}_1 ∧ b^{351, 3}_0 ∧ true) c in CNF: c b^{351, 3}_2 ∨ -b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ false c in DIMACS: 24131 -24132 -24133 0 c -3 does not represent an automaton state. c -( b^{351, 3}_2 ∧ b^{351, 3}_1 ∧ b^{351, 3}_0 ∧ true) c in CNF: c -b^{351, 3}_2 ∨ -b^{351, 3}_1 ∨ -b^{351, 3}_0 ∨ false c in DIMACS: -24131 -24132 -24133 0 c INIT for k = 352 c -b^{352, 1}_2 c -b^{352, 1}_1 c -b^{352, 1}_0 c in DIMACS: -24137 0 -24138 0 -24139 0 c Transitions for k = 352 c i = 1 c -2+1 --> -1 c ( b^{352, 1}_2 ∧ b^{352, 1}_1 ∧ -b^{352, 1}_0 ∧ p_352) -> ( b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ b^{352, 2}_0) c in CNF: c -b^{352, 1}_2 ∨ -b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ -p_352 ∨ b^{352, 2}_2 c -b^{352, 1}_2 ∨ -b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ -p_352 ∨ -b^{352, 2}_1 c -b^{352, 1}_2 ∨ -b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ -p_352 ∨ b^{352, 2}_0 c in DIMACS: -24137 -24138 24139 -352 24140 0 -24137 -24138 24139 -352 -24141 0 -24137 -24138 24139 -352 24142 0 c -1+1 --> 0 c ( b^{352, 1}_2 ∧ -b^{352, 1}_1 ∧ b^{352, 1}_0 ∧ p_352) -> (-b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ -b^{352, 2}_0) c in CNF: c -b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ -p_352 ∨ -b^{352, 2}_2 c -b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ -p_352 ∨ -b^{352, 2}_1 c -b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ -p_352 ∨ -b^{352, 2}_0 c in DIMACS: -24137 24138 -24139 -352 -24140 0 -24137 24138 -24139 -352 -24141 0 -24137 24138 -24139 -352 -24142 0 c 0+1 --> 1 c (-b^{352, 1}_2 ∧ -b^{352, 1}_1 ∧ -b^{352, 1}_0 ∧ p_352) -> (-b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ b^{352, 2}_0) c in CNF: c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ -p_352 ∨ -b^{352, 2}_2 c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ -p_352 ∨ -b^{352, 2}_1 c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ -p_352 ∨ b^{352, 2}_0 c in DIMACS: 24137 24138 24139 -352 -24140 0 24137 24138 24139 -352 -24141 0 24137 24138 24139 -352 24142 0 c 1+1 --> 2 c (-b^{352, 1}_2 ∧ -b^{352, 1}_1 ∧ b^{352, 1}_0 ∧ p_352) -> (-b^{352, 2}_2 ∧ b^{352, 2}_1 ∧ -b^{352, 2}_0) c in CNF: c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ -p_352 ∨ -b^{352, 2}_2 c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ -p_352 ∨ b^{352, 2}_1 c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ -p_352 ∨ -b^{352, 2}_0 c in DIMACS: 24137 24138 -24139 -352 -24140 0 24137 24138 -24139 -352 24141 0 24137 24138 -24139 -352 -24142 0 c 2+1 --> break c (-b^{352, 1}_2 ∧ b^{352, 1}_1 ∧ -b^{352, 1}_0 ∧ p_352) -> break c in CNF: c b^{352, 1}_2 ∨ -b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ -p_352 ∨ break c in DIMACS: 24137 -24138 24139 -352 1162 0 c 2-1 --> 1 c (-b^{352, 1}_2 ∧ b^{352, 1}_1 ∧ -b^{352, 1}_0 ∧ -p_352) -> (-b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ b^{352, 2}_0) c in CNF: c b^{352, 1}_2 ∨ -b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ p_352 ∨ -b^{352, 2}_2 c b^{352, 1}_2 ∨ -b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ p_352 ∨ -b^{352, 2}_1 c b^{352, 1}_2 ∨ -b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ p_352 ∨ b^{352, 2}_0 c in DIMACS: 24137 -24138 24139 352 -24140 0 24137 -24138 24139 352 -24141 0 24137 -24138 24139 352 24142 0 c 1-1 --> 0 c (-b^{352, 1}_2 ∧ -b^{352, 1}_1 ∧ b^{352, 1}_0 ∧ -p_352) -> (-b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ -b^{352, 2}_0) c in CNF: c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ p_352 ∨ -b^{352, 2}_2 c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ p_352 ∨ -b^{352, 2}_1 c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ p_352 ∨ -b^{352, 2}_0 c in DIMACS: 24137 24138 -24139 352 -24140 0 24137 24138 -24139 352 -24141 0 24137 24138 -24139 352 -24142 0 c 0-1 --> -1 c (-b^{352, 1}_2 ∧ -b^{352, 1}_1 ∧ -b^{352, 1}_0 ∧ -p_352) -> ( b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ b^{352, 2}_0) c in CNF: c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ p_352 ∨ b^{352, 2}_2 c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ p_352 ∨ -b^{352, 2}_1 c b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ p_352 ∨ b^{352, 2}_0 c in DIMACS: 24137 24138 24139 352 24140 0 24137 24138 24139 352 -24141 0 24137 24138 24139 352 24142 0 c -1-1 --> -2 c ( b^{352, 1}_2 ∧ -b^{352, 1}_1 ∧ b^{352, 1}_0 ∧ -p_352) -> ( b^{352, 2}_2 ∧ b^{352, 2}_1 ∧ -b^{352, 2}_0) c in CNF: c -b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ p_352 ∨ b^{352, 2}_2 c -b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ p_352 ∨ b^{352, 2}_1 c -b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ p_352 ∨ -b^{352, 2}_0 c in DIMACS: -24137 24138 -24139 352 24140 0 -24137 24138 -24139 352 24141 0 -24137 24138 -24139 352 -24142 0 c -2-1 --> break c ( b^{352, 1}_2 ∧ b^{352, 1}_1 ∧ -b^{352, 1}_0 ∧ -p_352) -> break c in CNF: c -b^{352, 1}_2 ∨ -b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ p_352 ∨ break c in DIMACS: -24137 -24138 24139 352 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{352, 1}_2 ∧ -b^{352, 1}_1 ∧ -b^{352, 1}_0 ∧ true) c in CNF: c -b^{352, 1}_2 ∨ b^{352, 1}_1 ∨ b^{352, 1}_0 ∨ false c in DIMACS: -24137 24138 24139 0 c 3 does not represent an automaton state. c -(-b^{352, 1}_2 ∧ b^{352, 1}_1 ∧ b^{352, 1}_0 ∧ true) c in CNF: c b^{352, 1}_2 ∨ -b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ false c in DIMACS: 24137 -24138 -24139 0 c -3 does not represent an automaton state. c -( b^{352, 1}_2 ∧ b^{352, 1}_1 ∧ b^{352, 1}_0 ∧ true) c in CNF: c -b^{352, 1}_2 ∨ -b^{352, 1}_1 ∨ -b^{352, 1}_0 ∨ false c in DIMACS: -24137 -24138 -24139 0 c i = 2 c -2+1 --> -1 c ( b^{352, 2}_2 ∧ b^{352, 2}_1 ∧ -b^{352, 2}_0 ∧ p_704) -> ( b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ b^{352, 3}_0) c in CNF: c -b^{352, 2}_2 ∨ -b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ -p_704 ∨ b^{352, 3}_2 c -b^{352, 2}_2 ∨ -b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ -p_704 ∨ -b^{352, 3}_1 c -b^{352, 2}_2 ∨ -b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ -p_704 ∨ b^{352, 3}_0 c in DIMACS: -24140 -24141 24142 -704 24143 0 -24140 -24141 24142 -704 -24144 0 -24140 -24141 24142 -704 24145 0 c -1+1 --> 0 c ( b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ b^{352, 2}_0 ∧ p_704) -> (-b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ -b^{352, 3}_0) c in CNF: c -b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ -p_704 ∨ -b^{352, 3}_2 c -b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ -p_704 ∨ -b^{352, 3}_1 c -b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ -p_704 ∨ -b^{352, 3}_0 c in DIMACS: -24140 24141 -24142 -704 -24143 0 -24140 24141 -24142 -704 -24144 0 -24140 24141 -24142 -704 -24145 0 c 0+1 --> 1 c (-b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ -b^{352, 2}_0 ∧ p_704) -> (-b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ b^{352, 3}_0) c in CNF: c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ -p_704 ∨ -b^{352, 3}_2 c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ -p_704 ∨ -b^{352, 3}_1 c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ -p_704 ∨ b^{352, 3}_0 c in DIMACS: 24140 24141 24142 -704 -24143 0 24140 24141 24142 -704 -24144 0 24140 24141 24142 -704 24145 0 c 1+1 --> 2 c (-b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ b^{352, 2}_0 ∧ p_704) -> (-b^{352, 3}_2 ∧ b^{352, 3}_1 ∧ -b^{352, 3}_0) c in CNF: c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ -p_704 ∨ -b^{352, 3}_2 c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ -p_704 ∨ b^{352, 3}_1 c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ -p_704 ∨ -b^{352, 3}_0 c in DIMACS: 24140 24141 -24142 -704 -24143 0 24140 24141 -24142 -704 24144 0 24140 24141 -24142 -704 -24145 0 c 2+1 --> break c (-b^{352, 2}_2 ∧ b^{352, 2}_1 ∧ -b^{352, 2}_0 ∧ p_704) -> break c in CNF: c b^{352, 2}_2 ∨ -b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ -p_704 ∨ break c in DIMACS: 24140 -24141 24142 -704 1162 0 c 2-1 --> 1 c (-b^{352, 2}_2 ∧ b^{352, 2}_1 ∧ -b^{352, 2}_0 ∧ -p_704) -> (-b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ b^{352, 3}_0) c in CNF: c b^{352, 2}_2 ∨ -b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ p_704 ∨ -b^{352, 3}_2 c b^{352, 2}_2 ∨ -b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ p_704 ∨ -b^{352, 3}_1 c b^{352, 2}_2 ∨ -b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ p_704 ∨ b^{352, 3}_0 c in DIMACS: 24140 -24141 24142 704 -24143 0 24140 -24141 24142 704 -24144 0 24140 -24141 24142 704 24145 0 c 1-1 --> 0 c (-b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ b^{352, 2}_0 ∧ -p_704) -> (-b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ -b^{352, 3}_0) c in CNF: c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ p_704 ∨ -b^{352, 3}_2 c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ p_704 ∨ -b^{352, 3}_1 c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ p_704 ∨ -b^{352, 3}_0 c in DIMACS: 24140 24141 -24142 704 -24143 0 24140 24141 -24142 704 -24144 0 24140 24141 -24142 704 -24145 0 c 0-1 --> -1 c (-b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ -b^{352, 2}_0 ∧ -p_704) -> ( b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ b^{352, 3}_0) c in CNF: c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ p_704 ∨ b^{352, 3}_2 c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ p_704 ∨ -b^{352, 3}_1 c b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ p_704 ∨ b^{352, 3}_0 c in DIMACS: 24140 24141 24142 704 24143 0 24140 24141 24142 704 -24144 0 24140 24141 24142 704 24145 0 c -1-1 --> -2 c ( b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ b^{352, 2}_0 ∧ -p_704) -> ( b^{352, 3}_2 ∧ b^{352, 3}_1 ∧ -b^{352, 3}_0) c in CNF: c -b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ p_704 ∨ b^{352, 3}_2 c -b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ p_704 ∨ b^{352, 3}_1 c -b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ p_704 ∨ -b^{352, 3}_0 c in DIMACS: -24140 24141 -24142 704 24143 0 -24140 24141 -24142 704 24144 0 -24140 24141 -24142 704 -24145 0 c -2-1 --> break c ( b^{352, 2}_2 ∧ b^{352, 2}_1 ∧ -b^{352, 2}_0 ∧ -p_704) -> break c in CNF: c -b^{352, 2}_2 ∨ -b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ p_704 ∨ break c in DIMACS: -24140 -24141 24142 704 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{352, 2}_2 ∧ -b^{352, 2}_1 ∧ -b^{352, 2}_0 ∧ true) c in CNF: c -b^{352, 2}_2 ∨ b^{352, 2}_1 ∨ b^{352, 2}_0 ∨ false c in DIMACS: -24140 24141 24142 0 c 3 does not represent an automaton state. c -(-b^{352, 2}_2 ∧ b^{352, 2}_1 ∧ b^{352, 2}_0 ∧ true) c in CNF: c b^{352, 2}_2 ∨ -b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ false c in DIMACS: 24140 -24141 -24142 0 c -3 does not represent an automaton state. c -( b^{352, 2}_2 ∧ b^{352, 2}_1 ∧ b^{352, 2}_0 ∧ true) c in CNF: c -b^{352, 2}_2 ∨ -b^{352, 2}_1 ∨ -b^{352, 2}_0 ∨ false c in DIMACS: -24140 -24141 -24142 0 c i = 3 c -2+1 --> -1 c ( b^{352, 3}_2 ∧ b^{352, 3}_1 ∧ -b^{352, 3}_0 ∧ p_1056) -> ( b^{352, 4}_2 ∧ -b^{352, 4}_1 ∧ b^{352, 4}_0) c in CNF: c -b^{352, 3}_2 ∨ -b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ -p_1056 ∨ b^{352, 4}_2 c -b^{352, 3}_2 ∨ -b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ -p_1056 ∨ -b^{352, 4}_1 c -b^{352, 3}_2 ∨ -b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ -p_1056 ∨ b^{352, 4}_0 c in DIMACS: -24143 -24144 24145 -1056 24146 0 -24143 -24144 24145 -1056 -24147 0 -24143 -24144 24145 -1056 24148 0 c -1+1 --> 0 c ( b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ b^{352, 3}_0 ∧ p_1056) -> (-b^{352, 4}_2 ∧ -b^{352, 4}_1 ∧ -b^{352, 4}_0) c in CNF: c -b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ -p_1056 ∨ -b^{352, 4}_2 c -b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ -p_1056 ∨ -b^{352, 4}_1 c -b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ -p_1056 ∨ -b^{352, 4}_0 c in DIMACS: -24143 24144 -24145 -1056 -24146 0 -24143 24144 -24145 -1056 -24147 0 -24143 24144 -24145 -1056 -24148 0 c 0+1 --> 1 c (-b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ -b^{352, 3}_0 ∧ p_1056) -> (-b^{352, 4}_2 ∧ -b^{352, 4}_1 ∧ b^{352, 4}_0) c in CNF: c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ -p_1056 ∨ -b^{352, 4}_2 c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ -p_1056 ∨ -b^{352, 4}_1 c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ -p_1056 ∨ b^{352, 4}_0 c in DIMACS: 24143 24144 24145 -1056 -24146 0 24143 24144 24145 -1056 -24147 0 24143 24144 24145 -1056 24148 0 c 1+1 --> 2 c (-b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ b^{352, 3}_0 ∧ p_1056) -> (-b^{352, 4}_2 ∧ b^{352, 4}_1 ∧ -b^{352, 4}_0) c in CNF: c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ -p_1056 ∨ -b^{352, 4}_2 c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ -p_1056 ∨ b^{352, 4}_1 c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ -p_1056 ∨ -b^{352, 4}_0 c in DIMACS: 24143 24144 -24145 -1056 -24146 0 24143 24144 -24145 -1056 24147 0 24143 24144 -24145 -1056 -24148 0 c 2+1 --> break c (-b^{352, 3}_2 ∧ b^{352, 3}_1 ∧ -b^{352, 3}_0 ∧ p_1056) -> break c in CNF: c b^{352, 3}_2 ∨ -b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ -p_1056 ∨ break c in DIMACS: 24143 -24144 24145 -1056 1162 0 c 2-1 --> 1 c (-b^{352, 3}_2 ∧ b^{352, 3}_1 ∧ -b^{352, 3}_0 ∧ -p_1056) -> (-b^{352, 4}_2 ∧ -b^{352, 4}_1 ∧ b^{352, 4}_0) c in CNF: c b^{352, 3}_2 ∨ -b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ p_1056 ∨ -b^{352, 4}_2 c b^{352, 3}_2 ∨ -b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ p_1056 ∨ -b^{352, 4}_1 c b^{352, 3}_2 ∨ -b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ p_1056 ∨ b^{352, 4}_0 c in DIMACS: 24143 -24144 24145 1056 -24146 0 24143 -24144 24145 1056 -24147 0 24143 -24144 24145 1056 24148 0 c 1-1 --> 0 c (-b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ b^{352, 3}_0 ∧ -p_1056) -> (-b^{352, 4}_2 ∧ -b^{352, 4}_1 ∧ -b^{352, 4}_0) c in CNF: c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ p_1056 ∨ -b^{352, 4}_2 c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ p_1056 ∨ -b^{352, 4}_1 c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ p_1056 ∨ -b^{352, 4}_0 c in DIMACS: 24143 24144 -24145 1056 -24146 0 24143 24144 -24145 1056 -24147 0 24143 24144 -24145 1056 -24148 0 c 0-1 --> -1 c (-b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ -b^{352, 3}_0 ∧ -p_1056) -> ( b^{352, 4}_2 ∧ -b^{352, 4}_1 ∧ b^{352, 4}_0) c in CNF: c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ p_1056 ∨ b^{352, 4}_2 c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ p_1056 ∨ -b^{352, 4}_1 c b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ p_1056 ∨ b^{352, 4}_0 c in DIMACS: 24143 24144 24145 1056 24146 0 24143 24144 24145 1056 -24147 0 24143 24144 24145 1056 24148 0 c -1-1 --> -2 c ( b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ b^{352, 3}_0 ∧ -p_1056) -> ( b^{352, 4}_2 ∧ b^{352, 4}_1 ∧ -b^{352, 4}_0) c in CNF: c -b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ p_1056 ∨ b^{352, 4}_2 c -b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ p_1056 ∨ b^{352, 4}_1 c -b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ p_1056 ∨ -b^{352, 4}_0 c in DIMACS: -24143 24144 -24145 1056 24146 0 -24143 24144 -24145 1056 24147 0 -24143 24144 -24145 1056 -24148 0 c -2-1 --> break c ( b^{352, 3}_2 ∧ b^{352, 3}_1 ∧ -b^{352, 3}_0 ∧ -p_1056) -> break c in CNF: c -b^{352, 3}_2 ∨ -b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ p_1056 ∨ break c in DIMACS: -24143 -24144 24145 1056 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{352, 3}_2 ∧ -b^{352, 3}_1 ∧ -b^{352, 3}_0 ∧ true) c in CNF: c -b^{352, 3}_2 ∨ b^{352, 3}_1 ∨ b^{352, 3}_0 ∨ false c in DIMACS: -24143 24144 24145 0 c 3 does not represent an automaton state. c -(-b^{352, 3}_2 ∧ b^{352, 3}_1 ∧ b^{352, 3}_0 ∧ true) c in CNF: c b^{352, 3}_2 ∨ -b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ false c in DIMACS: 24143 -24144 -24145 0 c -3 does not represent an automaton state. c -( b^{352, 3}_2 ∧ b^{352, 3}_1 ∧ b^{352, 3}_0 ∧ true) c in CNF: c -b^{352, 3}_2 ∨ -b^{352, 3}_1 ∨ -b^{352, 3}_0 ∨ false c in DIMACS: -24143 -24144 -24145 0 c INIT for k = 353 c -b^{353, 1}_2 c -b^{353, 1}_1 c -b^{353, 1}_0 c in DIMACS: -24149 0 -24150 0 -24151 0 c Transitions for k = 353 c i = 1 c -2+1 --> -1 c ( b^{353, 1}_2 ∧ b^{353, 1}_1 ∧ -b^{353, 1}_0 ∧ p_353) -> ( b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ b^{353, 2}_0) c in CNF: c -b^{353, 1}_2 ∨ -b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ -p_353 ∨ b^{353, 2}_2 c -b^{353, 1}_2 ∨ -b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ -p_353 ∨ -b^{353, 2}_1 c -b^{353, 1}_2 ∨ -b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ -p_353 ∨ b^{353, 2}_0 c in DIMACS: -24149 -24150 24151 -353 24152 0 -24149 -24150 24151 -353 -24153 0 -24149 -24150 24151 -353 24154 0 c -1+1 --> 0 c ( b^{353, 1}_2 ∧ -b^{353, 1}_1 ∧ b^{353, 1}_0 ∧ p_353) -> (-b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ -b^{353, 2}_0) c in CNF: c -b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ -p_353 ∨ -b^{353, 2}_2 c -b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ -p_353 ∨ -b^{353, 2}_1 c -b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ -p_353 ∨ -b^{353, 2}_0 c in DIMACS: -24149 24150 -24151 -353 -24152 0 -24149 24150 -24151 -353 -24153 0 -24149 24150 -24151 -353 -24154 0 c 0+1 --> 1 c (-b^{353, 1}_2 ∧ -b^{353, 1}_1 ∧ -b^{353, 1}_0 ∧ p_353) -> (-b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ b^{353, 2}_0) c in CNF: c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ -p_353 ∨ -b^{353, 2}_2 c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ -p_353 ∨ -b^{353, 2}_1 c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ -p_353 ∨ b^{353, 2}_0 c in DIMACS: 24149 24150 24151 -353 -24152 0 24149 24150 24151 -353 -24153 0 24149 24150 24151 -353 24154 0 c 1+1 --> 2 c (-b^{353, 1}_2 ∧ -b^{353, 1}_1 ∧ b^{353, 1}_0 ∧ p_353) -> (-b^{353, 2}_2 ∧ b^{353, 2}_1 ∧ -b^{353, 2}_0) c in CNF: c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ -p_353 ∨ -b^{353, 2}_2 c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ -p_353 ∨ b^{353, 2}_1 c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ -p_353 ∨ -b^{353, 2}_0 c in DIMACS: 24149 24150 -24151 -353 -24152 0 24149 24150 -24151 -353 24153 0 24149 24150 -24151 -353 -24154 0 c 2+1 --> break c (-b^{353, 1}_2 ∧ b^{353, 1}_1 ∧ -b^{353, 1}_0 ∧ p_353) -> break c in CNF: c b^{353, 1}_2 ∨ -b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ -p_353 ∨ break c in DIMACS: 24149 -24150 24151 -353 1162 0 c 2-1 --> 1 c (-b^{353, 1}_2 ∧ b^{353, 1}_1 ∧ -b^{353, 1}_0 ∧ -p_353) -> (-b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ b^{353, 2}_0) c in CNF: c b^{353, 1}_2 ∨ -b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ p_353 ∨ -b^{353, 2}_2 c b^{353, 1}_2 ∨ -b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ p_353 ∨ -b^{353, 2}_1 c b^{353, 1}_2 ∨ -b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ p_353 ∨ b^{353, 2}_0 c in DIMACS: 24149 -24150 24151 353 -24152 0 24149 -24150 24151 353 -24153 0 24149 -24150 24151 353 24154 0 c 1-1 --> 0 c (-b^{353, 1}_2 ∧ -b^{353, 1}_1 ∧ b^{353, 1}_0 ∧ -p_353) -> (-b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ -b^{353, 2}_0) c in CNF: c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ p_353 ∨ -b^{353, 2}_2 c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ p_353 ∨ -b^{353, 2}_1 c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ p_353 ∨ -b^{353, 2}_0 c in DIMACS: 24149 24150 -24151 353 -24152 0 24149 24150 -24151 353 -24153 0 24149 24150 -24151 353 -24154 0 c 0-1 --> -1 c (-b^{353, 1}_2 ∧ -b^{353, 1}_1 ∧ -b^{353, 1}_0 ∧ -p_353) -> ( b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ b^{353, 2}_0) c in CNF: c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ p_353 ∨ b^{353, 2}_2 c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ p_353 ∨ -b^{353, 2}_1 c b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ p_353 ∨ b^{353, 2}_0 c in DIMACS: 24149 24150 24151 353 24152 0 24149 24150 24151 353 -24153 0 24149 24150 24151 353 24154 0 c -1-1 --> -2 c ( b^{353, 1}_2 ∧ -b^{353, 1}_1 ∧ b^{353, 1}_0 ∧ -p_353) -> ( b^{353, 2}_2 ∧ b^{353, 2}_1 ∧ -b^{353, 2}_0) c in CNF: c -b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ p_353 ∨ b^{353, 2}_2 c -b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ p_353 ∨ b^{353, 2}_1 c -b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ p_353 ∨ -b^{353, 2}_0 c in DIMACS: -24149 24150 -24151 353 24152 0 -24149 24150 -24151 353 24153 0 -24149 24150 -24151 353 -24154 0 c -2-1 --> break c ( b^{353, 1}_2 ∧ b^{353, 1}_1 ∧ -b^{353, 1}_0 ∧ -p_353) -> break c in CNF: c -b^{353, 1}_2 ∨ -b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ p_353 ∨ break c in DIMACS: -24149 -24150 24151 353 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{353, 1}_2 ∧ -b^{353, 1}_1 ∧ -b^{353, 1}_0 ∧ true) c in CNF: c -b^{353, 1}_2 ∨ b^{353, 1}_1 ∨ b^{353, 1}_0 ∨ false c in DIMACS: -24149 24150 24151 0 c 3 does not represent an automaton state. c -(-b^{353, 1}_2 ∧ b^{353, 1}_1 ∧ b^{353, 1}_0 ∧ true) c in CNF: c b^{353, 1}_2 ∨ -b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ false c in DIMACS: 24149 -24150 -24151 0 c -3 does not represent an automaton state. c -( b^{353, 1}_2 ∧ b^{353, 1}_1 ∧ b^{353, 1}_0 ∧ true) c in CNF: c -b^{353, 1}_2 ∨ -b^{353, 1}_1 ∨ -b^{353, 1}_0 ∨ false c in DIMACS: -24149 -24150 -24151 0 c i = 2 c -2+1 --> -1 c ( b^{353, 2}_2 ∧ b^{353, 2}_1 ∧ -b^{353, 2}_0 ∧ p_706) -> ( b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ b^{353, 3}_0) c in CNF: c -b^{353, 2}_2 ∨ -b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ -p_706 ∨ b^{353, 3}_2 c -b^{353, 2}_2 ∨ -b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ -p_706 ∨ -b^{353, 3}_1 c -b^{353, 2}_2 ∨ -b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ -p_706 ∨ b^{353, 3}_0 c in DIMACS: -24152 -24153 24154 -706 24155 0 -24152 -24153 24154 -706 -24156 0 -24152 -24153 24154 -706 24157 0 c -1+1 --> 0 c ( b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ b^{353, 2}_0 ∧ p_706) -> (-b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ -b^{353, 3}_0) c in CNF: c -b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ -p_706 ∨ -b^{353, 3}_2 c -b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ -p_706 ∨ -b^{353, 3}_1 c -b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ -p_706 ∨ -b^{353, 3}_0 c in DIMACS: -24152 24153 -24154 -706 -24155 0 -24152 24153 -24154 -706 -24156 0 -24152 24153 -24154 -706 -24157 0 c 0+1 --> 1 c (-b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ -b^{353, 2}_0 ∧ p_706) -> (-b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ b^{353, 3}_0) c in CNF: c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ -p_706 ∨ -b^{353, 3}_2 c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ -p_706 ∨ -b^{353, 3}_1 c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ -p_706 ∨ b^{353, 3}_0 c in DIMACS: 24152 24153 24154 -706 -24155 0 24152 24153 24154 -706 -24156 0 24152 24153 24154 -706 24157 0 c 1+1 --> 2 c (-b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ b^{353, 2}_0 ∧ p_706) -> (-b^{353, 3}_2 ∧ b^{353, 3}_1 ∧ -b^{353, 3}_0) c in CNF: c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ -p_706 ∨ -b^{353, 3}_2 c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ -p_706 ∨ b^{353, 3}_1 c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ -p_706 ∨ -b^{353, 3}_0 c in DIMACS: 24152 24153 -24154 -706 -24155 0 24152 24153 -24154 -706 24156 0 24152 24153 -24154 -706 -24157 0 c 2+1 --> break c (-b^{353, 2}_2 ∧ b^{353, 2}_1 ∧ -b^{353, 2}_0 ∧ p_706) -> break c in CNF: c b^{353, 2}_2 ∨ -b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ -p_706 ∨ break c in DIMACS: 24152 -24153 24154 -706 1162 0 c 2-1 --> 1 c (-b^{353, 2}_2 ∧ b^{353, 2}_1 ∧ -b^{353, 2}_0 ∧ -p_706) -> (-b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ b^{353, 3}_0) c in CNF: c b^{353, 2}_2 ∨ -b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ p_706 ∨ -b^{353, 3}_2 c b^{353, 2}_2 ∨ -b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ p_706 ∨ -b^{353, 3}_1 c b^{353, 2}_2 ∨ -b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ p_706 ∨ b^{353, 3}_0 c in DIMACS: 24152 -24153 24154 706 -24155 0 24152 -24153 24154 706 -24156 0 24152 -24153 24154 706 24157 0 c 1-1 --> 0 c (-b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ b^{353, 2}_0 ∧ -p_706) -> (-b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ -b^{353, 3}_0) c in CNF: c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ p_706 ∨ -b^{353, 3}_2 c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ p_706 ∨ -b^{353, 3}_1 c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ p_706 ∨ -b^{353, 3}_0 c in DIMACS: 24152 24153 -24154 706 -24155 0 24152 24153 -24154 706 -24156 0 24152 24153 -24154 706 -24157 0 c 0-1 --> -1 c (-b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ -b^{353, 2}_0 ∧ -p_706) -> ( b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ b^{353, 3}_0) c in CNF: c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ p_706 ∨ b^{353, 3}_2 c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ p_706 ∨ -b^{353, 3}_1 c b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ p_706 ∨ b^{353, 3}_0 c in DIMACS: 24152 24153 24154 706 24155 0 24152 24153 24154 706 -24156 0 24152 24153 24154 706 24157 0 c -1-1 --> -2 c ( b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ b^{353, 2}_0 ∧ -p_706) -> ( b^{353, 3}_2 ∧ b^{353, 3}_1 ∧ -b^{353, 3}_0) c in CNF: c -b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ p_706 ∨ b^{353, 3}_2 c -b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ p_706 ∨ b^{353, 3}_1 c -b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ p_706 ∨ -b^{353, 3}_0 c in DIMACS: -24152 24153 -24154 706 24155 0 -24152 24153 -24154 706 24156 0 -24152 24153 -24154 706 -24157 0 c -2-1 --> break c ( b^{353, 2}_2 ∧ b^{353, 2}_1 ∧ -b^{353, 2}_0 ∧ -p_706) -> break c in CNF: c -b^{353, 2}_2 ∨ -b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ p_706 ∨ break c in DIMACS: -24152 -24153 24154 706 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{353, 2}_2 ∧ -b^{353, 2}_1 ∧ -b^{353, 2}_0 ∧ true) c in CNF: c -b^{353, 2}_2 ∨ b^{353, 2}_1 ∨ b^{353, 2}_0 ∨ false c in DIMACS: -24152 24153 24154 0 c 3 does not represent an automaton state. c -(-b^{353, 2}_2 ∧ b^{353, 2}_1 ∧ b^{353, 2}_0 ∧ true) c in CNF: c b^{353, 2}_2 ∨ -b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ false c in DIMACS: 24152 -24153 -24154 0 c -3 does not represent an automaton state. c -( b^{353, 2}_2 ∧ b^{353, 2}_1 ∧ b^{353, 2}_0 ∧ true) c in CNF: c -b^{353, 2}_2 ∨ -b^{353, 2}_1 ∨ -b^{353, 2}_0 ∨ false c in DIMACS: -24152 -24153 -24154 0 c i = 3 c -2+1 --> -1 c ( b^{353, 3}_2 ∧ b^{353, 3}_1 ∧ -b^{353, 3}_0 ∧ p_1059) -> ( b^{353, 4}_2 ∧ -b^{353, 4}_1 ∧ b^{353, 4}_0) c in CNF: c -b^{353, 3}_2 ∨ -b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ -p_1059 ∨ b^{353, 4}_2 c -b^{353, 3}_2 ∨ -b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ -p_1059 ∨ -b^{353, 4}_1 c -b^{353, 3}_2 ∨ -b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ -p_1059 ∨ b^{353, 4}_0 c in DIMACS: -24155 -24156 24157 -1059 24158 0 -24155 -24156 24157 -1059 -24159 0 -24155 -24156 24157 -1059 24160 0 c -1+1 --> 0 c ( b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ b^{353, 3}_0 ∧ p_1059) -> (-b^{353, 4}_2 ∧ -b^{353, 4}_1 ∧ -b^{353, 4}_0) c in CNF: c -b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ -p_1059 ∨ -b^{353, 4}_2 c -b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ -p_1059 ∨ -b^{353, 4}_1 c -b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ -p_1059 ∨ -b^{353, 4}_0 c in DIMACS: -24155 24156 -24157 -1059 -24158 0 -24155 24156 -24157 -1059 -24159 0 -24155 24156 -24157 -1059 -24160 0 c 0+1 --> 1 c (-b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ -b^{353, 3}_0 ∧ p_1059) -> (-b^{353, 4}_2 ∧ -b^{353, 4}_1 ∧ b^{353, 4}_0) c in CNF: c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ -p_1059 ∨ -b^{353, 4}_2 c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ -p_1059 ∨ -b^{353, 4}_1 c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ -p_1059 ∨ b^{353, 4}_0 c in DIMACS: 24155 24156 24157 -1059 -24158 0 24155 24156 24157 -1059 -24159 0 24155 24156 24157 -1059 24160 0 c 1+1 --> 2 c (-b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ b^{353, 3}_0 ∧ p_1059) -> (-b^{353, 4}_2 ∧ b^{353, 4}_1 ∧ -b^{353, 4}_0) c in CNF: c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ -p_1059 ∨ -b^{353, 4}_2 c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ -p_1059 ∨ b^{353, 4}_1 c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ -p_1059 ∨ -b^{353, 4}_0 c in DIMACS: 24155 24156 -24157 -1059 -24158 0 24155 24156 -24157 -1059 24159 0 24155 24156 -24157 -1059 -24160 0 c 2+1 --> break c (-b^{353, 3}_2 ∧ b^{353, 3}_1 ∧ -b^{353, 3}_0 ∧ p_1059) -> break c in CNF: c b^{353, 3}_2 ∨ -b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ -p_1059 ∨ break c in DIMACS: 24155 -24156 24157 -1059 1162 0 c 2-1 --> 1 c (-b^{353, 3}_2 ∧ b^{353, 3}_1 ∧ -b^{353, 3}_0 ∧ -p_1059) -> (-b^{353, 4}_2 ∧ -b^{353, 4}_1 ∧ b^{353, 4}_0) c in CNF: c b^{353, 3}_2 ∨ -b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ p_1059 ∨ -b^{353, 4}_2 c b^{353, 3}_2 ∨ -b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ p_1059 ∨ -b^{353, 4}_1 c b^{353, 3}_2 ∨ -b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ p_1059 ∨ b^{353, 4}_0 c in DIMACS: 24155 -24156 24157 1059 -24158 0 24155 -24156 24157 1059 -24159 0 24155 -24156 24157 1059 24160 0 c 1-1 --> 0 c (-b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ b^{353, 3}_0 ∧ -p_1059) -> (-b^{353, 4}_2 ∧ -b^{353, 4}_1 ∧ -b^{353, 4}_0) c in CNF: c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ p_1059 ∨ -b^{353, 4}_2 c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ p_1059 ∨ -b^{353, 4}_1 c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ p_1059 ∨ -b^{353, 4}_0 c in DIMACS: 24155 24156 -24157 1059 -24158 0 24155 24156 -24157 1059 -24159 0 24155 24156 -24157 1059 -24160 0 c 0-1 --> -1 c (-b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ -b^{353, 3}_0 ∧ -p_1059) -> ( b^{353, 4}_2 ∧ -b^{353, 4}_1 ∧ b^{353, 4}_0) c in CNF: c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ p_1059 ∨ b^{353, 4}_2 c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ p_1059 ∨ -b^{353, 4}_1 c b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ p_1059 ∨ b^{353, 4}_0 c in DIMACS: 24155 24156 24157 1059 24158 0 24155 24156 24157 1059 -24159 0 24155 24156 24157 1059 24160 0 c -1-1 --> -2 c ( b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ b^{353, 3}_0 ∧ -p_1059) -> ( b^{353, 4}_2 ∧ b^{353, 4}_1 ∧ -b^{353, 4}_0) c in CNF: c -b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ p_1059 ∨ b^{353, 4}_2 c -b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ p_1059 ∨ b^{353, 4}_1 c -b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ p_1059 ∨ -b^{353, 4}_0 c in DIMACS: -24155 24156 -24157 1059 24158 0 -24155 24156 -24157 1059 24159 0 -24155 24156 -24157 1059 -24160 0 c -2-1 --> break c ( b^{353, 3}_2 ∧ b^{353, 3}_1 ∧ -b^{353, 3}_0 ∧ -p_1059) -> break c in CNF: c -b^{353, 3}_2 ∨ -b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ p_1059 ∨ break c in DIMACS: -24155 -24156 24157 1059 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{353, 3}_2 ∧ -b^{353, 3}_1 ∧ -b^{353, 3}_0 ∧ true) c in CNF: c -b^{353, 3}_2 ∨ b^{353, 3}_1 ∨ b^{353, 3}_0 ∨ false c in DIMACS: -24155 24156 24157 0 c 3 does not represent an automaton state. c -(-b^{353, 3}_2 ∧ b^{353, 3}_1 ∧ b^{353, 3}_0 ∧ true) c in CNF: c b^{353, 3}_2 ∨ -b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ false c in DIMACS: 24155 -24156 -24157 0 c -3 does not represent an automaton state. c -( b^{353, 3}_2 ∧ b^{353, 3}_1 ∧ b^{353, 3}_0 ∧ true) c in CNF: c -b^{353, 3}_2 ∨ -b^{353, 3}_1 ∨ -b^{353, 3}_0 ∨ false c in DIMACS: -24155 -24156 -24157 0 c INIT for k = 354 c -b^{354, 1}_2 c -b^{354, 1}_1 c -b^{354, 1}_0 c in DIMACS: -24161 0 -24162 0 -24163 0 c Transitions for k = 354 c i = 1 c -2+1 --> -1 c ( b^{354, 1}_2 ∧ b^{354, 1}_1 ∧ -b^{354, 1}_0 ∧ p_354) -> ( b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ b^{354, 2}_0) c in CNF: c -b^{354, 1}_2 ∨ -b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ -p_354 ∨ b^{354, 2}_2 c -b^{354, 1}_2 ∨ -b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ -p_354 ∨ -b^{354, 2}_1 c -b^{354, 1}_2 ∨ -b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ -p_354 ∨ b^{354, 2}_0 c in DIMACS: -24161 -24162 24163 -354 24164 0 -24161 -24162 24163 -354 -24165 0 -24161 -24162 24163 -354 24166 0 c -1+1 --> 0 c ( b^{354, 1}_2 ∧ -b^{354, 1}_1 ∧ b^{354, 1}_0 ∧ p_354) -> (-b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ -b^{354, 2}_0) c in CNF: c -b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ -p_354 ∨ -b^{354, 2}_2 c -b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ -p_354 ∨ -b^{354, 2}_1 c -b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ -p_354 ∨ -b^{354, 2}_0 c in DIMACS: -24161 24162 -24163 -354 -24164 0 -24161 24162 -24163 -354 -24165 0 -24161 24162 -24163 -354 -24166 0 c 0+1 --> 1 c (-b^{354, 1}_2 ∧ -b^{354, 1}_1 ∧ -b^{354, 1}_0 ∧ p_354) -> (-b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ b^{354, 2}_0) c in CNF: c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ -p_354 ∨ -b^{354, 2}_2 c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ -p_354 ∨ -b^{354, 2}_1 c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ -p_354 ∨ b^{354, 2}_0 c in DIMACS: 24161 24162 24163 -354 -24164 0 24161 24162 24163 -354 -24165 0 24161 24162 24163 -354 24166 0 c 1+1 --> 2 c (-b^{354, 1}_2 ∧ -b^{354, 1}_1 ∧ b^{354, 1}_0 ∧ p_354) -> (-b^{354, 2}_2 ∧ b^{354, 2}_1 ∧ -b^{354, 2}_0) c in CNF: c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ -p_354 ∨ -b^{354, 2}_2 c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ -p_354 ∨ b^{354, 2}_1 c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ -p_354 ∨ -b^{354, 2}_0 c in DIMACS: 24161 24162 -24163 -354 -24164 0 24161 24162 -24163 -354 24165 0 24161 24162 -24163 -354 -24166 0 c 2+1 --> break c (-b^{354, 1}_2 ∧ b^{354, 1}_1 ∧ -b^{354, 1}_0 ∧ p_354) -> break c in CNF: c b^{354, 1}_2 ∨ -b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ -p_354 ∨ break c in DIMACS: 24161 -24162 24163 -354 1162 0 c 2-1 --> 1 c (-b^{354, 1}_2 ∧ b^{354, 1}_1 ∧ -b^{354, 1}_0 ∧ -p_354) -> (-b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ b^{354, 2}_0) c in CNF: c b^{354, 1}_2 ∨ -b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ p_354 ∨ -b^{354, 2}_2 c b^{354, 1}_2 ∨ -b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ p_354 ∨ -b^{354, 2}_1 c b^{354, 1}_2 ∨ -b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ p_354 ∨ b^{354, 2}_0 c in DIMACS: 24161 -24162 24163 354 -24164 0 24161 -24162 24163 354 -24165 0 24161 -24162 24163 354 24166 0 c 1-1 --> 0 c (-b^{354, 1}_2 ∧ -b^{354, 1}_1 ∧ b^{354, 1}_0 ∧ -p_354) -> (-b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ -b^{354, 2}_0) c in CNF: c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ p_354 ∨ -b^{354, 2}_2 c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ p_354 ∨ -b^{354, 2}_1 c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ p_354 ∨ -b^{354, 2}_0 c in DIMACS: 24161 24162 -24163 354 -24164 0 24161 24162 -24163 354 -24165 0 24161 24162 -24163 354 -24166 0 c 0-1 --> -1 c (-b^{354, 1}_2 ∧ -b^{354, 1}_1 ∧ -b^{354, 1}_0 ∧ -p_354) -> ( b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ b^{354, 2}_0) c in CNF: c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ p_354 ∨ b^{354, 2}_2 c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ p_354 ∨ -b^{354, 2}_1 c b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ p_354 ∨ b^{354, 2}_0 c in DIMACS: 24161 24162 24163 354 24164 0 24161 24162 24163 354 -24165 0 24161 24162 24163 354 24166 0 c -1-1 --> -2 c ( b^{354, 1}_2 ∧ -b^{354, 1}_1 ∧ b^{354, 1}_0 ∧ -p_354) -> ( b^{354, 2}_2 ∧ b^{354, 2}_1 ∧ -b^{354, 2}_0) c in CNF: c -b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ p_354 ∨ b^{354, 2}_2 c -b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ p_354 ∨ b^{354, 2}_1 c -b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ p_354 ∨ -b^{354, 2}_0 c in DIMACS: -24161 24162 -24163 354 24164 0 -24161 24162 -24163 354 24165 0 -24161 24162 -24163 354 -24166 0 c -2-1 --> break c ( b^{354, 1}_2 ∧ b^{354, 1}_1 ∧ -b^{354, 1}_0 ∧ -p_354) -> break c in CNF: c -b^{354, 1}_2 ∨ -b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ p_354 ∨ break c in DIMACS: -24161 -24162 24163 354 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{354, 1}_2 ∧ -b^{354, 1}_1 ∧ -b^{354, 1}_0 ∧ true) c in CNF: c -b^{354, 1}_2 ∨ b^{354, 1}_1 ∨ b^{354, 1}_0 ∨ false c in DIMACS: -24161 24162 24163 0 c 3 does not represent an automaton state. c -(-b^{354, 1}_2 ∧ b^{354, 1}_1 ∧ b^{354, 1}_0 ∧ true) c in CNF: c b^{354, 1}_2 ∨ -b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ false c in DIMACS: 24161 -24162 -24163 0 c -3 does not represent an automaton state. c -( b^{354, 1}_2 ∧ b^{354, 1}_1 ∧ b^{354, 1}_0 ∧ true) c in CNF: c -b^{354, 1}_2 ∨ -b^{354, 1}_1 ∨ -b^{354, 1}_0 ∨ false c in DIMACS: -24161 -24162 -24163 0 c i = 2 c -2+1 --> -1 c ( b^{354, 2}_2 ∧ b^{354, 2}_1 ∧ -b^{354, 2}_0 ∧ p_708) -> ( b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ b^{354, 3}_0) c in CNF: c -b^{354, 2}_2 ∨ -b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ -p_708 ∨ b^{354, 3}_2 c -b^{354, 2}_2 ∨ -b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ -p_708 ∨ -b^{354, 3}_1 c -b^{354, 2}_2 ∨ -b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ -p_708 ∨ b^{354, 3}_0 c in DIMACS: -24164 -24165 24166 -708 24167 0 -24164 -24165 24166 -708 -24168 0 -24164 -24165 24166 -708 24169 0 c -1+1 --> 0 c ( b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ b^{354, 2}_0 ∧ p_708) -> (-b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ -b^{354, 3}_0) c in CNF: c -b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ -p_708 ∨ -b^{354, 3}_2 c -b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ -p_708 ∨ -b^{354, 3}_1 c -b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ -p_708 ∨ -b^{354, 3}_0 c in DIMACS: -24164 24165 -24166 -708 -24167 0 -24164 24165 -24166 -708 -24168 0 -24164 24165 -24166 -708 -24169 0 c 0+1 --> 1 c (-b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ -b^{354, 2}_0 ∧ p_708) -> (-b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ b^{354, 3}_0) c in CNF: c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ -p_708 ∨ -b^{354, 3}_2 c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ -p_708 ∨ -b^{354, 3}_1 c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ -p_708 ∨ b^{354, 3}_0 c in DIMACS: 24164 24165 24166 -708 -24167 0 24164 24165 24166 -708 -24168 0 24164 24165 24166 -708 24169 0 c 1+1 --> 2 c (-b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ b^{354, 2}_0 ∧ p_708) -> (-b^{354, 3}_2 ∧ b^{354, 3}_1 ∧ -b^{354, 3}_0) c in CNF: c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ -p_708 ∨ -b^{354, 3}_2 c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ -p_708 ∨ b^{354, 3}_1 c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ -p_708 ∨ -b^{354, 3}_0 c in DIMACS: 24164 24165 -24166 -708 -24167 0 24164 24165 -24166 -708 24168 0 24164 24165 -24166 -708 -24169 0 c 2+1 --> break c (-b^{354, 2}_2 ∧ b^{354, 2}_1 ∧ -b^{354, 2}_0 ∧ p_708) -> break c in CNF: c b^{354, 2}_2 ∨ -b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ -p_708 ∨ break c in DIMACS: 24164 -24165 24166 -708 1162 0 c 2-1 --> 1 c (-b^{354, 2}_2 ∧ b^{354, 2}_1 ∧ -b^{354, 2}_0 ∧ -p_708) -> (-b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ b^{354, 3}_0) c in CNF: c b^{354, 2}_2 ∨ -b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ p_708 ∨ -b^{354, 3}_2 c b^{354, 2}_2 ∨ -b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ p_708 ∨ -b^{354, 3}_1 c b^{354, 2}_2 ∨ -b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ p_708 ∨ b^{354, 3}_0 c in DIMACS: 24164 -24165 24166 708 -24167 0 24164 -24165 24166 708 -24168 0 24164 -24165 24166 708 24169 0 c 1-1 --> 0 c (-b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ b^{354, 2}_0 ∧ -p_708) -> (-b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ -b^{354, 3}_0) c in CNF: c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ p_708 ∨ -b^{354, 3}_2 c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ p_708 ∨ -b^{354, 3}_1 c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ p_708 ∨ -b^{354, 3}_0 c in DIMACS: 24164 24165 -24166 708 -24167 0 24164 24165 -24166 708 -24168 0 24164 24165 -24166 708 -24169 0 c 0-1 --> -1 c (-b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ -b^{354, 2}_0 ∧ -p_708) -> ( b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ b^{354, 3}_0) c in CNF: c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ p_708 ∨ b^{354, 3}_2 c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ p_708 ∨ -b^{354, 3}_1 c b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ p_708 ∨ b^{354, 3}_0 c in DIMACS: 24164 24165 24166 708 24167 0 24164 24165 24166 708 -24168 0 24164 24165 24166 708 24169 0 c -1-1 --> -2 c ( b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ b^{354, 2}_0 ∧ -p_708) -> ( b^{354, 3}_2 ∧ b^{354, 3}_1 ∧ -b^{354, 3}_0) c in CNF: c -b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ p_708 ∨ b^{354, 3}_2 c -b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ p_708 ∨ b^{354, 3}_1 c -b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ p_708 ∨ -b^{354, 3}_0 c in DIMACS: -24164 24165 -24166 708 24167 0 -24164 24165 -24166 708 24168 0 -24164 24165 -24166 708 -24169 0 c -2-1 --> break c ( b^{354, 2}_2 ∧ b^{354, 2}_1 ∧ -b^{354, 2}_0 ∧ -p_708) -> break c in CNF: c -b^{354, 2}_2 ∨ -b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ p_708 ∨ break c in DIMACS: -24164 -24165 24166 708 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{354, 2}_2 ∧ -b^{354, 2}_1 ∧ -b^{354, 2}_0 ∧ true) c in CNF: c -b^{354, 2}_2 ∨ b^{354, 2}_1 ∨ b^{354, 2}_0 ∨ false c in DIMACS: -24164 24165 24166 0 c 3 does not represent an automaton state. c -(-b^{354, 2}_2 ∧ b^{354, 2}_1 ∧ b^{354, 2}_0 ∧ true) c in CNF: c b^{354, 2}_2 ∨ -b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ false c in DIMACS: 24164 -24165 -24166 0 c -3 does not represent an automaton state. c -( b^{354, 2}_2 ∧ b^{354, 2}_1 ∧ b^{354, 2}_0 ∧ true) c in CNF: c -b^{354, 2}_2 ∨ -b^{354, 2}_1 ∨ -b^{354, 2}_0 ∨ false c in DIMACS: -24164 -24165 -24166 0 c i = 3 c -2+1 --> -1 c ( b^{354, 3}_2 ∧ b^{354, 3}_1 ∧ -b^{354, 3}_0 ∧ p_1062) -> ( b^{354, 4}_2 ∧ -b^{354, 4}_1 ∧ b^{354, 4}_0) c in CNF: c -b^{354, 3}_2 ∨ -b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ -p_1062 ∨ b^{354, 4}_2 c -b^{354, 3}_2 ∨ -b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ -p_1062 ∨ -b^{354, 4}_1 c -b^{354, 3}_2 ∨ -b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ -p_1062 ∨ b^{354, 4}_0 c in DIMACS: -24167 -24168 24169 -1062 24170 0 -24167 -24168 24169 -1062 -24171 0 -24167 -24168 24169 -1062 24172 0 c -1+1 --> 0 c ( b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ b^{354, 3}_0 ∧ p_1062) -> (-b^{354, 4}_2 ∧ -b^{354, 4}_1 ∧ -b^{354, 4}_0) c in CNF: c -b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ -p_1062 ∨ -b^{354, 4}_2 c -b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ -p_1062 ∨ -b^{354, 4}_1 c -b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ -p_1062 ∨ -b^{354, 4}_0 c in DIMACS: -24167 24168 -24169 -1062 -24170 0 -24167 24168 -24169 -1062 -24171 0 -24167 24168 -24169 -1062 -24172 0 c 0+1 --> 1 c (-b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ -b^{354, 3}_0 ∧ p_1062) -> (-b^{354, 4}_2 ∧ -b^{354, 4}_1 ∧ b^{354, 4}_0) c in CNF: c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ -p_1062 ∨ -b^{354, 4}_2 c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ -p_1062 ∨ -b^{354, 4}_1 c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ -p_1062 ∨ b^{354, 4}_0 c in DIMACS: 24167 24168 24169 -1062 -24170 0 24167 24168 24169 -1062 -24171 0 24167 24168 24169 -1062 24172 0 c 1+1 --> 2 c (-b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ b^{354, 3}_0 ∧ p_1062) -> (-b^{354, 4}_2 ∧ b^{354, 4}_1 ∧ -b^{354, 4}_0) c in CNF: c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ -p_1062 ∨ -b^{354, 4}_2 c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ -p_1062 ∨ b^{354, 4}_1 c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ -p_1062 ∨ -b^{354, 4}_0 c in DIMACS: 24167 24168 -24169 -1062 -24170 0 24167 24168 -24169 -1062 24171 0 24167 24168 -24169 -1062 -24172 0 c 2+1 --> break c (-b^{354, 3}_2 ∧ b^{354, 3}_1 ∧ -b^{354, 3}_0 ∧ p_1062) -> break c in CNF: c b^{354, 3}_2 ∨ -b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ -p_1062 ∨ break c in DIMACS: 24167 -24168 24169 -1062 1162 0 c 2-1 --> 1 c (-b^{354, 3}_2 ∧ b^{354, 3}_1 ∧ -b^{354, 3}_0 ∧ -p_1062) -> (-b^{354, 4}_2 ∧ -b^{354, 4}_1 ∧ b^{354, 4}_0) c in CNF: c b^{354, 3}_2 ∨ -b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ p_1062 ∨ -b^{354, 4}_2 c b^{354, 3}_2 ∨ -b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ p_1062 ∨ -b^{354, 4}_1 c b^{354, 3}_2 ∨ -b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ p_1062 ∨ b^{354, 4}_0 c in DIMACS: 24167 -24168 24169 1062 -24170 0 24167 -24168 24169 1062 -24171 0 24167 -24168 24169 1062 24172 0 c 1-1 --> 0 c (-b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ b^{354, 3}_0 ∧ -p_1062) -> (-b^{354, 4}_2 ∧ -b^{354, 4}_1 ∧ -b^{354, 4}_0) c in CNF: c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ p_1062 ∨ -b^{354, 4}_2 c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ p_1062 ∨ -b^{354, 4}_1 c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ p_1062 ∨ -b^{354, 4}_0 c in DIMACS: 24167 24168 -24169 1062 -24170 0 24167 24168 -24169 1062 -24171 0 24167 24168 -24169 1062 -24172 0 c 0-1 --> -1 c (-b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ -b^{354, 3}_0 ∧ -p_1062) -> ( b^{354, 4}_2 ∧ -b^{354, 4}_1 ∧ b^{354, 4}_0) c in CNF: c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ p_1062 ∨ b^{354, 4}_2 c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ p_1062 ∨ -b^{354, 4}_1 c b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ p_1062 ∨ b^{354, 4}_0 c in DIMACS: 24167 24168 24169 1062 24170 0 24167 24168 24169 1062 -24171 0 24167 24168 24169 1062 24172 0 c -1-1 --> -2 c ( b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ b^{354, 3}_0 ∧ -p_1062) -> ( b^{354, 4}_2 ∧ b^{354, 4}_1 ∧ -b^{354, 4}_0) c in CNF: c -b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ p_1062 ∨ b^{354, 4}_2 c -b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ p_1062 ∨ b^{354, 4}_1 c -b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ p_1062 ∨ -b^{354, 4}_0 c in DIMACS: -24167 24168 -24169 1062 24170 0 -24167 24168 -24169 1062 24171 0 -24167 24168 -24169 1062 -24172 0 c -2-1 --> break c ( b^{354, 3}_2 ∧ b^{354, 3}_1 ∧ -b^{354, 3}_0 ∧ -p_1062) -> break c in CNF: c -b^{354, 3}_2 ∨ -b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ p_1062 ∨ break c in DIMACS: -24167 -24168 24169 1062 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{354, 3}_2 ∧ -b^{354, 3}_1 ∧ -b^{354, 3}_0 ∧ true) c in CNF: c -b^{354, 3}_2 ∨ b^{354, 3}_1 ∨ b^{354, 3}_0 ∨ false c in DIMACS: -24167 24168 24169 0 c 3 does not represent an automaton state. c -(-b^{354, 3}_2 ∧ b^{354, 3}_1 ∧ b^{354, 3}_0 ∧ true) c in CNF: c b^{354, 3}_2 ∨ -b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ false c in DIMACS: 24167 -24168 -24169 0 c -3 does not represent an automaton state. c -( b^{354, 3}_2 ∧ b^{354, 3}_1 ∧ b^{354, 3}_0 ∧ true) c in CNF: c -b^{354, 3}_2 ∨ -b^{354, 3}_1 ∨ -b^{354, 3}_0 ∨ false c in DIMACS: -24167 -24168 -24169 0 c INIT for k = 355 c -b^{355, 1}_2 c -b^{355, 1}_1 c -b^{355, 1}_0 c in DIMACS: -24173 0 -24174 0 -24175 0 c Transitions for k = 355 c i = 1 c -2+1 --> -1 c ( b^{355, 1}_2 ∧ b^{355, 1}_1 ∧ -b^{355, 1}_0 ∧ p_355) -> ( b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ b^{355, 2}_0) c in CNF: c -b^{355, 1}_2 ∨ -b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ -p_355 ∨ b^{355, 2}_2 c -b^{355, 1}_2 ∨ -b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ -p_355 ∨ -b^{355, 2}_1 c -b^{355, 1}_2 ∨ -b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ -p_355 ∨ b^{355, 2}_0 c in DIMACS: -24173 -24174 24175 -355 24176 0 -24173 -24174 24175 -355 -24177 0 -24173 -24174 24175 -355 24178 0 c -1+1 --> 0 c ( b^{355, 1}_2 ∧ -b^{355, 1}_1 ∧ b^{355, 1}_0 ∧ p_355) -> (-b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ -b^{355, 2}_0) c in CNF: c -b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ -p_355 ∨ -b^{355, 2}_2 c -b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ -p_355 ∨ -b^{355, 2}_1 c -b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ -p_355 ∨ -b^{355, 2}_0 c in DIMACS: -24173 24174 -24175 -355 -24176 0 -24173 24174 -24175 -355 -24177 0 -24173 24174 -24175 -355 -24178 0 c 0+1 --> 1 c (-b^{355, 1}_2 ∧ -b^{355, 1}_1 ∧ -b^{355, 1}_0 ∧ p_355) -> (-b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ b^{355, 2}_0) c in CNF: c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ -p_355 ∨ -b^{355, 2}_2 c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ -p_355 ∨ -b^{355, 2}_1 c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ -p_355 ∨ b^{355, 2}_0 c in DIMACS: 24173 24174 24175 -355 -24176 0 24173 24174 24175 -355 -24177 0 24173 24174 24175 -355 24178 0 c 1+1 --> 2 c (-b^{355, 1}_2 ∧ -b^{355, 1}_1 ∧ b^{355, 1}_0 ∧ p_355) -> (-b^{355, 2}_2 ∧ b^{355, 2}_1 ∧ -b^{355, 2}_0) c in CNF: c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ -p_355 ∨ -b^{355, 2}_2 c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ -p_355 ∨ b^{355, 2}_1 c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ -p_355 ∨ -b^{355, 2}_0 c in DIMACS: 24173 24174 -24175 -355 -24176 0 24173 24174 -24175 -355 24177 0 24173 24174 -24175 -355 -24178 0 c 2+1 --> break c (-b^{355, 1}_2 ∧ b^{355, 1}_1 ∧ -b^{355, 1}_0 ∧ p_355) -> break c in CNF: c b^{355, 1}_2 ∨ -b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ -p_355 ∨ break c in DIMACS: 24173 -24174 24175 -355 1162 0 c 2-1 --> 1 c (-b^{355, 1}_2 ∧ b^{355, 1}_1 ∧ -b^{355, 1}_0 ∧ -p_355) -> (-b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ b^{355, 2}_0) c in CNF: c b^{355, 1}_2 ∨ -b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ p_355 ∨ -b^{355, 2}_2 c b^{355, 1}_2 ∨ -b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ p_355 ∨ -b^{355, 2}_1 c b^{355, 1}_2 ∨ -b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ p_355 ∨ b^{355, 2}_0 c in DIMACS: 24173 -24174 24175 355 -24176 0 24173 -24174 24175 355 -24177 0 24173 -24174 24175 355 24178 0 c 1-1 --> 0 c (-b^{355, 1}_2 ∧ -b^{355, 1}_1 ∧ b^{355, 1}_0 ∧ -p_355) -> (-b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ -b^{355, 2}_0) c in CNF: c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ p_355 ∨ -b^{355, 2}_2 c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ p_355 ∨ -b^{355, 2}_1 c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ p_355 ∨ -b^{355, 2}_0 c in DIMACS: 24173 24174 -24175 355 -24176 0 24173 24174 -24175 355 -24177 0 24173 24174 -24175 355 -24178 0 c 0-1 --> -1 c (-b^{355, 1}_2 ∧ -b^{355, 1}_1 ∧ -b^{355, 1}_0 ∧ -p_355) -> ( b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ b^{355, 2}_0) c in CNF: c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ p_355 ∨ b^{355, 2}_2 c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ p_355 ∨ -b^{355, 2}_1 c b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ p_355 ∨ b^{355, 2}_0 c in DIMACS: 24173 24174 24175 355 24176 0 24173 24174 24175 355 -24177 0 24173 24174 24175 355 24178 0 c -1-1 --> -2 c ( b^{355, 1}_2 ∧ -b^{355, 1}_1 ∧ b^{355, 1}_0 ∧ -p_355) -> ( b^{355, 2}_2 ∧ b^{355, 2}_1 ∧ -b^{355, 2}_0) c in CNF: c -b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ p_355 ∨ b^{355, 2}_2 c -b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ p_355 ∨ b^{355, 2}_1 c -b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ p_355 ∨ -b^{355, 2}_0 c in DIMACS: -24173 24174 -24175 355 24176 0 -24173 24174 -24175 355 24177 0 -24173 24174 -24175 355 -24178 0 c -2-1 --> break c ( b^{355, 1}_2 ∧ b^{355, 1}_1 ∧ -b^{355, 1}_0 ∧ -p_355) -> break c in CNF: c -b^{355, 1}_2 ∨ -b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ p_355 ∨ break c in DIMACS: -24173 -24174 24175 355 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{355, 1}_2 ∧ -b^{355, 1}_1 ∧ -b^{355, 1}_0 ∧ true) c in CNF: c -b^{355, 1}_2 ∨ b^{355, 1}_1 ∨ b^{355, 1}_0 ∨ false c in DIMACS: -24173 24174 24175 0 c 3 does not represent an automaton state. c -(-b^{355, 1}_2 ∧ b^{355, 1}_1 ∧ b^{355, 1}_0 ∧ true) c in CNF: c b^{355, 1}_2 ∨ -b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ false c in DIMACS: 24173 -24174 -24175 0 c -3 does not represent an automaton state. c -( b^{355, 1}_2 ∧ b^{355, 1}_1 ∧ b^{355, 1}_0 ∧ true) c in CNF: c -b^{355, 1}_2 ∨ -b^{355, 1}_1 ∨ -b^{355, 1}_0 ∨ false c in DIMACS: -24173 -24174 -24175 0 c i = 2 c -2+1 --> -1 c ( b^{355, 2}_2 ∧ b^{355, 2}_1 ∧ -b^{355, 2}_0 ∧ p_710) -> ( b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ b^{355, 3}_0) c in CNF: c -b^{355, 2}_2 ∨ -b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ -p_710 ∨ b^{355, 3}_2 c -b^{355, 2}_2 ∨ -b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ -p_710 ∨ -b^{355, 3}_1 c -b^{355, 2}_2 ∨ -b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ -p_710 ∨ b^{355, 3}_0 c in DIMACS: -24176 -24177 24178 -710 24179 0 -24176 -24177 24178 -710 -24180 0 -24176 -24177 24178 -710 24181 0 c -1+1 --> 0 c ( b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ b^{355, 2}_0 ∧ p_710) -> (-b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ -b^{355, 3}_0) c in CNF: c -b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ -p_710 ∨ -b^{355, 3}_2 c -b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ -p_710 ∨ -b^{355, 3}_1 c -b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ -p_710 ∨ -b^{355, 3}_0 c in DIMACS: -24176 24177 -24178 -710 -24179 0 -24176 24177 -24178 -710 -24180 0 -24176 24177 -24178 -710 -24181 0 c 0+1 --> 1 c (-b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ -b^{355, 2}_0 ∧ p_710) -> (-b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ b^{355, 3}_0) c in CNF: c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ -p_710 ∨ -b^{355, 3}_2 c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ -p_710 ∨ -b^{355, 3}_1 c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ -p_710 ∨ b^{355, 3}_0 c in DIMACS: 24176 24177 24178 -710 -24179 0 24176 24177 24178 -710 -24180 0 24176 24177 24178 -710 24181 0 c 1+1 --> 2 c (-b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ b^{355, 2}_0 ∧ p_710) -> (-b^{355, 3}_2 ∧ b^{355, 3}_1 ∧ -b^{355, 3}_0) c in CNF: c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ -p_710 ∨ -b^{355, 3}_2 c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ -p_710 ∨ b^{355, 3}_1 c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ -p_710 ∨ -b^{355, 3}_0 c in DIMACS: 24176 24177 -24178 -710 -24179 0 24176 24177 -24178 -710 24180 0 24176 24177 -24178 -710 -24181 0 c 2+1 --> break c (-b^{355, 2}_2 ∧ b^{355, 2}_1 ∧ -b^{355, 2}_0 ∧ p_710) -> break c in CNF: c b^{355, 2}_2 ∨ -b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ -p_710 ∨ break c in DIMACS: 24176 -24177 24178 -710 1162 0 c 2-1 --> 1 c (-b^{355, 2}_2 ∧ b^{355, 2}_1 ∧ -b^{355, 2}_0 ∧ -p_710) -> (-b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ b^{355, 3}_0) c in CNF: c b^{355, 2}_2 ∨ -b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ p_710 ∨ -b^{355, 3}_2 c b^{355, 2}_2 ∨ -b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ p_710 ∨ -b^{355, 3}_1 c b^{355, 2}_2 ∨ -b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ p_710 ∨ b^{355, 3}_0 c in DIMACS: 24176 -24177 24178 710 -24179 0 24176 -24177 24178 710 -24180 0 24176 -24177 24178 710 24181 0 c 1-1 --> 0 c (-b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ b^{355, 2}_0 ∧ -p_710) -> (-b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ -b^{355, 3}_0) c in CNF: c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ p_710 ∨ -b^{355, 3}_2 c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ p_710 ∨ -b^{355, 3}_1 c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ p_710 ∨ -b^{355, 3}_0 c in DIMACS: 24176 24177 -24178 710 -24179 0 24176 24177 -24178 710 -24180 0 24176 24177 -24178 710 -24181 0 c 0-1 --> -1 c (-b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ -b^{355, 2}_0 ∧ -p_710) -> ( b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ b^{355, 3}_0) c in CNF: c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ p_710 ∨ b^{355, 3}_2 c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ p_710 ∨ -b^{355, 3}_1 c b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ p_710 ∨ b^{355, 3}_0 c in DIMACS: 24176 24177 24178 710 24179 0 24176 24177 24178 710 -24180 0 24176 24177 24178 710 24181 0 c -1-1 --> -2 c ( b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ b^{355, 2}_0 ∧ -p_710) -> ( b^{355, 3}_2 ∧ b^{355, 3}_1 ∧ -b^{355, 3}_0) c in CNF: c -b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ p_710 ∨ b^{355, 3}_2 c -b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ p_710 ∨ b^{355, 3}_1 c -b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ p_710 ∨ -b^{355, 3}_0 c in DIMACS: -24176 24177 -24178 710 24179 0 -24176 24177 -24178 710 24180 0 -24176 24177 -24178 710 -24181 0 c -2-1 --> break c ( b^{355, 2}_2 ∧ b^{355, 2}_1 ∧ -b^{355, 2}_0 ∧ -p_710) -> break c in CNF: c -b^{355, 2}_2 ∨ -b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ p_710 ∨ break c in DIMACS: -24176 -24177 24178 710 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{355, 2}_2 ∧ -b^{355, 2}_1 ∧ -b^{355, 2}_0 ∧ true) c in CNF: c -b^{355, 2}_2 ∨ b^{355, 2}_1 ∨ b^{355, 2}_0 ∨ false c in DIMACS: -24176 24177 24178 0 c 3 does not represent an automaton state. c -(-b^{355, 2}_2 ∧ b^{355, 2}_1 ∧ b^{355, 2}_0 ∧ true) c in CNF: c b^{355, 2}_2 ∨ -b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ false c in DIMACS: 24176 -24177 -24178 0 c -3 does not represent an automaton state. c -( b^{355, 2}_2 ∧ b^{355, 2}_1 ∧ b^{355, 2}_0 ∧ true) c in CNF: c -b^{355, 2}_2 ∨ -b^{355, 2}_1 ∨ -b^{355, 2}_0 ∨ false c in DIMACS: -24176 -24177 -24178 0 c i = 3 c -2+1 --> -1 c ( b^{355, 3}_2 ∧ b^{355, 3}_1 ∧ -b^{355, 3}_0 ∧ p_1065) -> ( b^{355, 4}_2 ∧ -b^{355, 4}_1 ∧ b^{355, 4}_0) c in CNF: c -b^{355, 3}_2 ∨ -b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ -p_1065 ∨ b^{355, 4}_2 c -b^{355, 3}_2 ∨ -b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ -p_1065 ∨ -b^{355, 4}_1 c -b^{355, 3}_2 ∨ -b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ -p_1065 ∨ b^{355, 4}_0 c in DIMACS: -24179 -24180 24181 -1065 24182 0 -24179 -24180 24181 -1065 -24183 0 -24179 -24180 24181 -1065 24184 0 c -1+1 --> 0 c ( b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ b^{355, 3}_0 ∧ p_1065) -> (-b^{355, 4}_2 ∧ -b^{355, 4}_1 ∧ -b^{355, 4}_0) c in CNF: c -b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ -p_1065 ∨ -b^{355, 4}_2 c -b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ -p_1065 ∨ -b^{355, 4}_1 c -b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ -p_1065 ∨ -b^{355, 4}_0 c in DIMACS: -24179 24180 -24181 -1065 -24182 0 -24179 24180 -24181 -1065 -24183 0 -24179 24180 -24181 -1065 -24184 0 c 0+1 --> 1 c (-b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ -b^{355, 3}_0 ∧ p_1065) -> (-b^{355, 4}_2 ∧ -b^{355, 4}_1 ∧ b^{355, 4}_0) c in CNF: c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ -p_1065 ∨ -b^{355, 4}_2 c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ -p_1065 ∨ -b^{355, 4}_1 c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ -p_1065 ∨ b^{355, 4}_0 c in DIMACS: 24179 24180 24181 -1065 -24182 0 24179 24180 24181 -1065 -24183 0 24179 24180 24181 -1065 24184 0 c 1+1 --> 2 c (-b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ b^{355, 3}_0 ∧ p_1065) -> (-b^{355, 4}_2 ∧ b^{355, 4}_1 ∧ -b^{355, 4}_0) c in CNF: c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ -p_1065 ∨ -b^{355, 4}_2 c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ -p_1065 ∨ b^{355, 4}_1 c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ -p_1065 ∨ -b^{355, 4}_0 c in DIMACS: 24179 24180 -24181 -1065 -24182 0 24179 24180 -24181 -1065 24183 0 24179 24180 -24181 -1065 -24184 0 c 2+1 --> break c (-b^{355, 3}_2 ∧ b^{355, 3}_1 ∧ -b^{355, 3}_0 ∧ p_1065) -> break c in CNF: c b^{355, 3}_2 ∨ -b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ -p_1065 ∨ break c in DIMACS: 24179 -24180 24181 -1065 1162 0 c 2-1 --> 1 c (-b^{355, 3}_2 ∧ b^{355, 3}_1 ∧ -b^{355, 3}_0 ∧ -p_1065) -> (-b^{355, 4}_2 ∧ -b^{355, 4}_1 ∧ b^{355, 4}_0) c in CNF: c b^{355, 3}_2 ∨ -b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ p_1065 ∨ -b^{355, 4}_2 c b^{355, 3}_2 ∨ -b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ p_1065 ∨ -b^{355, 4}_1 c b^{355, 3}_2 ∨ -b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ p_1065 ∨ b^{355, 4}_0 c in DIMACS: 24179 -24180 24181 1065 -24182 0 24179 -24180 24181 1065 -24183 0 24179 -24180 24181 1065 24184 0 c 1-1 --> 0 c (-b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ b^{355, 3}_0 ∧ -p_1065) -> (-b^{355, 4}_2 ∧ -b^{355, 4}_1 ∧ -b^{355, 4}_0) c in CNF: c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ p_1065 ∨ -b^{355, 4}_2 c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ p_1065 ∨ -b^{355, 4}_1 c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ p_1065 ∨ -b^{355, 4}_0 c in DIMACS: 24179 24180 -24181 1065 -24182 0 24179 24180 -24181 1065 -24183 0 24179 24180 -24181 1065 -24184 0 c 0-1 --> -1 c (-b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ -b^{355, 3}_0 ∧ -p_1065) -> ( b^{355, 4}_2 ∧ -b^{355, 4}_1 ∧ b^{355, 4}_0) c in CNF: c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ p_1065 ∨ b^{355, 4}_2 c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ p_1065 ∨ -b^{355, 4}_1 c b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ p_1065 ∨ b^{355, 4}_0 c in DIMACS: 24179 24180 24181 1065 24182 0 24179 24180 24181 1065 -24183 0 24179 24180 24181 1065 24184 0 c -1-1 --> -2 c ( b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ b^{355, 3}_0 ∧ -p_1065) -> ( b^{355, 4}_2 ∧ b^{355, 4}_1 ∧ -b^{355, 4}_0) c in CNF: c -b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ p_1065 ∨ b^{355, 4}_2 c -b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ p_1065 ∨ b^{355, 4}_1 c -b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ p_1065 ∨ -b^{355, 4}_0 c in DIMACS: -24179 24180 -24181 1065 24182 0 -24179 24180 -24181 1065 24183 0 -24179 24180 -24181 1065 -24184 0 c -2-1 --> break c ( b^{355, 3}_2 ∧ b^{355, 3}_1 ∧ -b^{355, 3}_0 ∧ -p_1065) -> break c in CNF: c -b^{355, 3}_2 ∨ -b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ p_1065 ∨ break c in DIMACS: -24179 -24180 24181 1065 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{355, 3}_2 ∧ -b^{355, 3}_1 ∧ -b^{355, 3}_0 ∧ true) c in CNF: c -b^{355, 3}_2 ∨ b^{355, 3}_1 ∨ b^{355, 3}_0 ∨ false c in DIMACS: -24179 24180 24181 0 c 3 does not represent an automaton state. c -(-b^{355, 3}_2 ∧ b^{355, 3}_1 ∧ b^{355, 3}_0 ∧ true) c in CNF: c b^{355, 3}_2 ∨ -b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ false c in DIMACS: 24179 -24180 -24181 0 c -3 does not represent an automaton state. c -( b^{355, 3}_2 ∧ b^{355, 3}_1 ∧ b^{355, 3}_0 ∧ true) c in CNF: c -b^{355, 3}_2 ∨ -b^{355, 3}_1 ∨ -b^{355, 3}_0 ∨ false c in DIMACS: -24179 -24180 -24181 0 c INIT for k = 356 c -b^{356, 1}_2 c -b^{356, 1}_1 c -b^{356, 1}_0 c in DIMACS: -24185 0 -24186 0 -24187 0 c Transitions for k = 356 c i = 1 c -2+1 --> -1 c ( b^{356, 1}_2 ∧ b^{356, 1}_1 ∧ -b^{356, 1}_0 ∧ p_356) -> ( b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ b^{356, 2}_0) c in CNF: c -b^{356, 1}_2 ∨ -b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ -p_356 ∨ b^{356, 2}_2 c -b^{356, 1}_2 ∨ -b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ -p_356 ∨ -b^{356, 2}_1 c -b^{356, 1}_2 ∨ -b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ -p_356 ∨ b^{356, 2}_0 c in DIMACS: -24185 -24186 24187 -356 24188 0 -24185 -24186 24187 -356 -24189 0 -24185 -24186 24187 -356 24190 0 c -1+1 --> 0 c ( b^{356, 1}_2 ∧ -b^{356, 1}_1 ∧ b^{356, 1}_0 ∧ p_356) -> (-b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ -b^{356, 2}_0) c in CNF: c -b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ -p_356 ∨ -b^{356, 2}_2 c -b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ -p_356 ∨ -b^{356, 2}_1 c -b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ -p_356 ∨ -b^{356, 2}_0 c in DIMACS: -24185 24186 -24187 -356 -24188 0 -24185 24186 -24187 -356 -24189 0 -24185 24186 -24187 -356 -24190 0 c 0+1 --> 1 c (-b^{356, 1}_2 ∧ -b^{356, 1}_1 ∧ -b^{356, 1}_0 ∧ p_356) -> (-b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ b^{356, 2}_0) c in CNF: c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ -p_356 ∨ -b^{356, 2}_2 c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ -p_356 ∨ -b^{356, 2}_1 c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ -p_356 ∨ b^{356, 2}_0 c in DIMACS: 24185 24186 24187 -356 -24188 0 24185 24186 24187 -356 -24189 0 24185 24186 24187 -356 24190 0 c 1+1 --> 2 c (-b^{356, 1}_2 ∧ -b^{356, 1}_1 ∧ b^{356, 1}_0 ∧ p_356) -> (-b^{356, 2}_2 ∧ b^{356, 2}_1 ∧ -b^{356, 2}_0) c in CNF: c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ -p_356 ∨ -b^{356, 2}_2 c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ -p_356 ∨ b^{356, 2}_1 c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ -p_356 ∨ -b^{356, 2}_0 c in DIMACS: 24185 24186 -24187 -356 -24188 0 24185 24186 -24187 -356 24189 0 24185 24186 -24187 -356 -24190 0 c 2+1 --> break c (-b^{356, 1}_2 ∧ b^{356, 1}_1 ∧ -b^{356, 1}_0 ∧ p_356) -> break c in CNF: c b^{356, 1}_2 ∨ -b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ -p_356 ∨ break c in DIMACS: 24185 -24186 24187 -356 1162 0 c 2-1 --> 1 c (-b^{356, 1}_2 ∧ b^{356, 1}_1 ∧ -b^{356, 1}_0 ∧ -p_356) -> (-b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ b^{356, 2}_0) c in CNF: c b^{356, 1}_2 ∨ -b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ p_356 ∨ -b^{356, 2}_2 c b^{356, 1}_2 ∨ -b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ p_356 ∨ -b^{356, 2}_1 c b^{356, 1}_2 ∨ -b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ p_356 ∨ b^{356, 2}_0 c in DIMACS: 24185 -24186 24187 356 -24188 0 24185 -24186 24187 356 -24189 0 24185 -24186 24187 356 24190 0 c 1-1 --> 0 c (-b^{356, 1}_2 ∧ -b^{356, 1}_1 ∧ b^{356, 1}_0 ∧ -p_356) -> (-b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ -b^{356, 2}_0) c in CNF: c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ p_356 ∨ -b^{356, 2}_2 c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ p_356 ∨ -b^{356, 2}_1 c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ p_356 ∨ -b^{356, 2}_0 c in DIMACS: 24185 24186 -24187 356 -24188 0 24185 24186 -24187 356 -24189 0 24185 24186 -24187 356 -24190 0 c 0-1 --> -1 c (-b^{356, 1}_2 ∧ -b^{356, 1}_1 ∧ -b^{356, 1}_0 ∧ -p_356) -> ( b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ b^{356, 2}_0) c in CNF: c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ p_356 ∨ b^{356, 2}_2 c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ p_356 ∨ -b^{356, 2}_1 c b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ p_356 ∨ b^{356, 2}_0 c in DIMACS: 24185 24186 24187 356 24188 0 24185 24186 24187 356 -24189 0 24185 24186 24187 356 24190 0 c -1-1 --> -2 c ( b^{356, 1}_2 ∧ -b^{356, 1}_1 ∧ b^{356, 1}_0 ∧ -p_356) -> ( b^{356, 2}_2 ∧ b^{356, 2}_1 ∧ -b^{356, 2}_0) c in CNF: c -b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ p_356 ∨ b^{356, 2}_2 c -b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ p_356 ∨ b^{356, 2}_1 c -b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ p_356 ∨ -b^{356, 2}_0 c in DIMACS: -24185 24186 -24187 356 24188 0 -24185 24186 -24187 356 24189 0 -24185 24186 -24187 356 -24190 0 c -2-1 --> break c ( b^{356, 1}_2 ∧ b^{356, 1}_1 ∧ -b^{356, 1}_0 ∧ -p_356) -> break c in CNF: c -b^{356, 1}_2 ∨ -b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ p_356 ∨ break c in DIMACS: -24185 -24186 24187 356 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{356, 1}_2 ∧ -b^{356, 1}_1 ∧ -b^{356, 1}_0 ∧ true) c in CNF: c -b^{356, 1}_2 ∨ b^{356, 1}_1 ∨ b^{356, 1}_0 ∨ false c in DIMACS: -24185 24186 24187 0 c 3 does not represent an automaton state. c -(-b^{356, 1}_2 ∧ b^{356, 1}_1 ∧ b^{356, 1}_0 ∧ true) c in CNF: c b^{356, 1}_2 ∨ -b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ false c in DIMACS: 24185 -24186 -24187 0 c -3 does not represent an automaton state. c -( b^{356, 1}_2 ∧ b^{356, 1}_1 ∧ b^{356, 1}_0 ∧ true) c in CNF: c -b^{356, 1}_2 ∨ -b^{356, 1}_1 ∨ -b^{356, 1}_0 ∨ false c in DIMACS: -24185 -24186 -24187 0 c i = 2 c -2+1 --> -1 c ( b^{356, 2}_2 ∧ b^{356, 2}_1 ∧ -b^{356, 2}_0 ∧ p_712) -> ( b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ b^{356, 3}_0) c in CNF: c -b^{356, 2}_2 ∨ -b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ -p_712 ∨ b^{356, 3}_2 c -b^{356, 2}_2 ∨ -b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ -p_712 ∨ -b^{356, 3}_1 c -b^{356, 2}_2 ∨ -b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ -p_712 ∨ b^{356, 3}_0 c in DIMACS: -24188 -24189 24190 -712 24191 0 -24188 -24189 24190 -712 -24192 0 -24188 -24189 24190 -712 24193 0 c -1+1 --> 0 c ( b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ b^{356, 2}_0 ∧ p_712) -> (-b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ -b^{356, 3}_0) c in CNF: c -b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ -p_712 ∨ -b^{356, 3}_2 c -b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ -p_712 ∨ -b^{356, 3}_1 c -b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ -p_712 ∨ -b^{356, 3}_0 c in DIMACS: -24188 24189 -24190 -712 -24191 0 -24188 24189 -24190 -712 -24192 0 -24188 24189 -24190 -712 -24193 0 c 0+1 --> 1 c (-b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ -b^{356, 2}_0 ∧ p_712) -> (-b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ b^{356, 3}_0) c in CNF: c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ -p_712 ∨ -b^{356, 3}_2 c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ -p_712 ∨ -b^{356, 3}_1 c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ -p_712 ∨ b^{356, 3}_0 c in DIMACS: 24188 24189 24190 -712 -24191 0 24188 24189 24190 -712 -24192 0 24188 24189 24190 -712 24193 0 c 1+1 --> 2 c (-b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ b^{356, 2}_0 ∧ p_712) -> (-b^{356, 3}_2 ∧ b^{356, 3}_1 ∧ -b^{356, 3}_0) c in CNF: c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ -p_712 ∨ -b^{356, 3}_2 c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ -p_712 ∨ b^{356, 3}_1 c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ -p_712 ∨ -b^{356, 3}_0 c in DIMACS: 24188 24189 -24190 -712 -24191 0 24188 24189 -24190 -712 24192 0 24188 24189 -24190 -712 -24193 0 c 2+1 --> break c (-b^{356, 2}_2 ∧ b^{356, 2}_1 ∧ -b^{356, 2}_0 ∧ p_712) -> break c in CNF: c b^{356, 2}_2 ∨ -b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ -p_712 ∨ break c in DIMACS: 24188 -24189 24190 -712 1162 0 c 2-1 --> 1 c (-b^{356, 2}_2 ∧ b^{356, 2}_1 ∧ -b^{356, 2}_0 ∧ -p_712) -> (-b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ b^{356, 3}_0) c in CNF: c b^{356, 2}_2 ∨ -b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ p_712 ∨ -b^{356, 3}_2 c b^{356, 2}_2 ∨ -b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ p_712 ∨ -b^{356, 3}_1 c b^{356, 2}_2 ∨ -b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ p_712 ∨ b^{356, 3}_0 c in DIMACS: 24188 -24189 24190 712 -24191 0 24188 -24189 24190 712 -24192 0 24188 -24189 24190 712 24193 0 c 1-1 --> 0 c (-b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ b^{356, 2}_0 ∧ -p_712) -> (-b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ -b^{356, 3}_0) c in CNF: c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ p_712 ∨ -b^{356, 3}_2 c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ p_712 ∨ -b^{356, 3}_1 c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ p_712 ∨ -b^{356, 3}_0 c in DIMACS: 24188 24189 -24190 712 -24191 0 24188 24189 -24190 712 -24192 0 24188 24189 -24190 712 -24193 0 c 0-1 --> -1 c (-b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ -b^{356, 2}_0 ∧ -p_712) -> ( b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ b^{356, 3}_0) c in CNF: c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ p_712 ∨ b^{356, 3}_2 c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ p_712 ∨ -b^{356, 3}_1 c b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ p_712 ∨ b^{356, 3}_0 c in DIMACS: 24188 24189 24190 712 24191 0 24188 24189 24190 712 -24192 0 24188 24189 24190 712 24193 0 c -1-1 --> -2 c ( b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ b^{356, 2}_0 ∧ -p_712) -> ( b^{356, 3}_2 ∧ b^{356, 3}_1 ∧ -b^{356, 3}_0) c in CNF: c -b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ p_712 ∨ b^{356, 3}_2 c -b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ p_712 ∨ b^{356, 3}_1 c -b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ p_712 ∨ -b^{356, 3}_0 c in DIMACS: -24188 24189 -24190 712 24191 0 -24188 24189 -24190 712 24192 0 -24188 24189 -24190 712 -24193 0 c -2-1 --> break c ( b^{356, 2}_2 ∧ b^{356, 2}_1 ∧ -b^{356, 2}_0 ∧ -p_712) -> break c in CNF: c -b^{356, 2}_2 ∨ -b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ p_712 ∨ break c in DIMACS: -24188 -24189 24190 712 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{356, 2}_2 ∧ -b^{356, 2}_1 ∧ -b^{356, 2}_0 ∧ true) c in CNF: c -b^{356, 2}_2 ∨ b^{356, 2}_1 ∨ b^{356, 2}_0 ∨ false c in DIMACS: -24188 24189 24190 0 c 3 does not represent an automaton state. c -(-b^{356, 2}_2 ∧ b^{356, 2}_1 ∧ b^{356, 2}_0 ∧ true) c in CNF: c b^{356, 2}_2 ∨ -b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ false c in DIMACS: 24188 -24189 -24190 0 c -3 does not represent an automaton state. c -( b^{356, 2}_2 ∧ b^{356, 2}_1 ∧ b^{356, 2}_0 ∧ true) c in CNF: c -b^{356, 2}_2 ∨ -b^{356, 2}_1 ∨ -b^{356, 2}_0 ∨ false c in DIMACS: -24188 -24189 -24190 0 c i = 3 c -2+1 --> -1 c ( b^{356, 3}_2 ∧ b^{356, 3}_1 ∧ -b^{356, 3}_0 ∧ p_1068) -> ( b^{356, 4}_2 ∧ -b^{356, 4}_1 ∧ b^{356, 4}_0) c in CNF: c -b^{356, 3}_2 ∨ -b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ -p_1068 ∨ b^{356, 4}_2 c -b^{356, 3}_2 ∨ -b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ -p_1068 ∨ -b^{356, 4}_1 c -b^{356, 3}_2 ∨ -b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ -p_1068 ∨ b^{356, 4}_0 c in DIMACS: -24191 -24192 24193 -1068 24194 0 -24191 -24192 24193 -1068 -24195 0 -24191 -24192 24193 -1068 24196 0 c -1+1 --> 0 c ( b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ b^{356, 3}_0 ∧ p_1068) -> (-b^{356, 4}_2 ∧ -b^{356, 4}_1 ∧ -b^{356, 4}_0) c in CNF: c -b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ -p_1068 ∨ -b^{356, 4}_2 c -b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ -p_1068 ∨ -b^{356, 4}_1 c -b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ -p_1068 ∨ -b^{356, 4}_0 c in DIMACS: -24191 24192 -24193 -1068 -24194 0 -24191 24192 -24193 -1068 -24195 0 -24191 24192 -24193 -1068 -24196 0 c 0+1 --> 1 c (-b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ -b^{356, 3}_0 ∧ p_1068) -> (-b^{356, 4}_2 ∧ -b^{356, 4}_1 ∧ b^{356, 4}_0) c in CNF: c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ -p_1068 ∨ -b^{356, 4}_2 c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ -p_1068 ∨ -b^{356, 4}_1 c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ -p_1068 ∨ b^{356, 4}_0 c in DIMACS: 24191 24192 24193 -1068 -24194 0 24191 24192 24193 -1068 -24195 0 24191 24192 24193 -1068 24196 0 c 1+1 --> 2 c (-b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ b^{356, 3}_0 ∧ p_1068) -> (-b^{356, 4}_2 ∧ b^{356, 4}_1 ∧ -b^{356, 4}_0) c in CNF: c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ -p_1068 ∨ -b^{356, 4}_2 c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ -p_1068 ∨ b^{356, 4}_1 c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ -p_1068 ∨ -b^{356, 4}_0 c in DIMACS: 24191 24192 -24193 -1068 -24194 0 24191 24192 -24193 -1068 24195 0 24191 24192 -24193 -1068 -24196 0 c 2+1 --> break c (-b^{356, 3}_2 ∧ b^{356, 3}_1 ∧ -b^{356, 3}_0 ∧ p_1068) -> break c in CNF: c b^{356, 3}_2 ∨ -b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ -p_1068 ∨ break c in DIMACS: 24191 -24192 24193 -1068 1162 0 c 2-1 --> 1 c (-b^{356, 3}_2 ∧ b^{356, 3}_1 ∧ -b^{356, 3}_0 ∧ -p_1068) -> (-b^{356, 4}_2 ∧ -b^{356, 4}_1 ∧ b^{356, 4}_0) c in CNF: c b^{356, 3}_2 ∨ -b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ p_1068 ∨ -b^{356, 4}_2 c b^{356, 3}_2 ∨ -b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ p_1068 ∨ -b^{356, 4}_1 c b^{356, 3}_2 ∨ -b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ p_1068 ∨ b^{356, 4}_0 c in DIMACS: 24191 -24192 24193 1068 -24194 0 24191 -24192 24193 1068 -24195 0 24191 -24192 24193 1068 24196 0 c 1-1 --> 0 c (-b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ b^{356, 3}_0 ∧ -p_1068) -> (-b^{356, 4}_2 ∧ -b^{356, 4}_1 ∧ -b^{356, 4}_0) c in CNF: c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ p_1068 ∨ -b^{356, 4}_2 c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ p_1068 ∨ -b^{356, 4}_1 c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ p_1068 ∨ -b^{356, 4}_0 c in DIMACS: 24191 24192 -24193 1068 -24194 0 24191 24192 -24193 1068 -24195 0 24191 24192 -24193 1068 -24196 0 c 0-1 --> -1 c (-b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ -b^{356, 3}_0 ∧ -p_1068) -> ( b^{356, 4}_2 ∧ -b^{356, 4}_1 ∧ b^{356, 4}_0) c in CNF: c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ p_1068 ∨ b^{356, 4}_2 c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ p_1068 ∨ -b^{356, 4}_1 c b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ p_1068 ∨ b^{356, 4}_0 c in DIMACS: 24191 24192 24193 1068 24194 0 24191 24192 24193 1068 -24195 0 24191 24192 24193 1068 24196 0 c -1-1 --> -2 c ( b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ b^{356, 3}_0 ∧ -p_1068) -> ( b^{356, 4}_2 ∧ b^{356, 4}_1 ∧ -b^{356, 4}_0) c in CNF: c -b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ p_1068 ∨ b^{356, 4}_2 c -b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ p_1068 ∨ b^{356, 4}_1 c -b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ p_1068 ∨ -b^{356, 4}_0 c in DIMACS: -24191 24192 -24193 1068 24194 0 -24191 24192 -24193 1068 24195 0 -24191 24192 -24193 1068 -24196 0 c -2-1 --> break c ( b^{356, 3}_2 ∧ b^{356, 3}_1 ∧ -b^{356, 3}_0 ∧ -p_1068) -> break c in CNF: c -b^{356, 3}_2 ∨ -b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ p_1068 ∨ break c in DIMACS: -24191 -24192 24193 1068 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{356, 3}_2 ∧ -b^{356, 3}_1 ∧ -b^{356, 3}_0 ∧ true) c in CNF: c -b^{356, 3}_2 ∨ b^{356, 3}_1 ∨ b^{356, 3}_0 ∨ false c in DIMACS: -24191 24192 24193 0 c 3 does not represent an automaton state. c -(-b^{356, 3}_2 ∧ b^{356, 3}_1 ∧ b^{356, 3}_0 ∧ true) c in CNF: c b^{356, 3}_2 ∨ -b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ false c in DIMACS: 24191 -24192 -24193 0 c -3 does not represent an automaton state. c -( b^{356, 3}_2 ∧ b^{356, 3}_1 ∧ b^{356, 3}_0 ∧ true) c in CNF: c -b^{356, 3}_2 ∨ -b^{356, 3}_1 ∨ -b^{356, 3}_0 ∨ false c in DIMACS: -24191 -24192 -24193 0 c INIT for k = 357 c -b^{357, 1}_2 c -b^{357, 1}_1 c -b^{357, 1}_0 c in DIMACS: -24197 0 -24198 0 -24199 0 c Transitions for k = 357 c i = 1 c -2+1 --> -1 c ( b^{357, 1}_2 ∧ b^{357, 1}_1 ∧ -b^{357, 1}_0 ∧ p_357) -> ( b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ b^{357, 2}_0) c in CNF: c -b^{357, 1}_2 ∨ -b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ -p_357 ∨ b^{357, 2}_2 c -b^{357, 1}_2 ∨ -b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ -p_357 ∨ -b^{357, 2}_1 c -b^{357, 1}_2 ∨ -b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ -p_357 ∨ b^{357, 2}_0 c in DIMACS: -24197 -24198 24199 -357 24200 0 -24197 -24198 24199 -357 -24201 0 -24197 -24198 24199 -357 24202 0 c -1+1 --> 0 c ( b^{357, 1}_2 ∧ -b^{357, 1}_1 ∧ b^{357, 1}_0 ∧ p_357) -> (-b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ -b^{357, 2}_0) c in CNF: c -b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ -p_357 ∨ -b^{357, 2}_2 c -b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ -p_357 ∨ -b^{357, 2}_1 c -b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ -p_357 ∨ -b^{357, 2}_0 c in DIMACS: -24197 24198 -24199 -357 -24200 0 -24197 24198 -24199 -357 -24201 0 -24197 24198 -24199 -357 -24202 0 c 0+1 --> 1 c (-b^{357, 1}_2 ∧ -b^{357, 1}_1 ∧ -b^{357, 1}_0 ∧ p_357) -> (-b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ b^{357, 2}_0) c in CNF: c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ -p_357 ∨ -b^{357, 2}_2 c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ -p_357 ∨ -b^{357, 2}_1 c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ -p_357 ∨ b^{357, 2}_0 c in DIMACS: 24197 24198 24199 -357 -24200 0 24197 24198 24199 -357 -24201 0 24197 24198 24199 -357 24202 0 c 1+1 --> 2 c (-b^{357, 1}_2 ∧ -b^{357, 1}_1 ∧ b^{357, 1}_0 ∧ p_357) -> (-b^{357, 2}_2 ∧ b^{357, 2}_1 ∧ -b^{357, 2}_0) c in CNF: c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ -p_357 ∨ -b^{357, 2}_2 c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ -p_357 ∨ b^{357, 2}_1 c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ -p_357 ∨ -b^{357, 2}_0 c in DIMACS: 24197 24198 -24199 -357 -24200 0 24197 24198 -24199 -357 24201 0 24197 24198 -24199 -357 -24202 0 c 2+1 --> break c (-b^{357, 1}_2 ∧ b^{357, 1}_1 ∧ -b^{357, 1}_0 ∧ p_357) -> break c in CNF: c b^{357, 1}_2 ∨ -b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ -p_357 ∨ break c in DIMACS: 24197 -24198 24199 -357 1162 0 c 2-1 --> 1 c (-b^{357, 1}_2 ∧ b^{357, 1}_1 ∧ -b^{357, 1}_0 ∧ -p_357) -> (-b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ b^{357, 2}_0) c in CNF: c b^{357, 1}_2 ∨ -b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ p_357 ∨ -b^{357, 2}_2 c b^{357, 1}_2 ∨ -b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ p_357 ∨ -b^{357, 2}_1 c b^{357, 1}_2 ∨ -b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ p_357 ∨ b^{357, 2}_0 c in DIMACS: 24197 -24198 24199 357 -24200 0 24197 -24198 24199 357 -24201 0 24197 -24198 24199 357 24202 0 c 1-1 --> 0 c (-b^{357, 1}_2 ∧ -b^{357, 1}_1 ∧ b^{357, 1}_0 ∧ -p_357) -> (-b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ -b^{357, 2}_0) c in CNF: c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ p_357 ∨ -b^{357, 2}_2 c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ p_357 ∨ -b^{357, 2}_1 c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ p_357 ∨ -b^{357, 2}_0 c in DIMACS: 24197 24198 -24199 357 -24200 0 24197 24198 -24199 357 -24201 0 24197 24198 -24199 357 -24202 0 c 0-1 --> -1 c (-b^{357, 1}_2 ∧ -b^{357, 1}_1 ∧ -b^{357, 1}_0 ∧ -p_357) -> ( b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ b^{357, 2}_0) c in CNF: c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ p_357 ∨ b^{357, 2}_2 c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ p_357 ∨ -b^{357, 2}_1 c b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ p_357 ∨ b^{357, 2}_0 c in DIMACS: 24197 24198 24199 357 24200 0 24197 24198 24199 357 -24201 0 24197 24198 24199 357 24202 0 c -1-1 --> -2 c ( b^{357, 1}_2 ∧ -b^{357, 1}_1 ∧ b^{357, 1}_0 ∧ -p_357) -> ( b^{357, 2}_2 ∧ b^{357, 2}_1 ∧ -b^{357, 2}_0) c in CNF: c -b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ p_357 ∨ b^{357, 2}_2 c -b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ p_357 ∨ b^{357, 2}_1 c -b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ p_357 ∨ -b^{357, 2}_0 c in DIMACS: -24197 24198 -24199 357 24200 0 -24197 24198 -24199 357 24201 0 -24197 24198 -24199 357 -24202 0 c -2-1 --> break c ( b^{357, 1}_2 ∧ b^{357, 1}_1 ∧ -b^{357, 1}_0 ∧ -p_357) -> break c in CNF: c -b^{357, 1}_2 ∨ -b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ p_357 ∨ break c in DIMACS: -24197 -24198 24199 357 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{357, 1}_2 ∧ -b^{357, 1}_1 ∧ -b^{357, 1}_0 ∧ true) c in CNF: c -b^{357, 1}_2 ∨ b^{357, 1}_1 ∨ b^{357, 1}_0 ∨ false c in DIMACS: -24197 24198 24199 0 c 3 does not represent an automaton state. c -(-b^{357, 1}_2 ∧ b^{357, 1}_1 ∧ b^{357, 1}_0 ∧ true) c in CNF: c b^{357, 1}_2 ∨ -b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ false c in DIMACS: 24197 -24198 -24199 0 c -3 does not represent an automaton state. c -( b^{357, 1}_2 ∧ b^{357, 1}_1 ∧ b^{357, 1}_0 ∧ true) c in CNF: c -b^{357, 1}_2 ∨ -b^{357, 1}_1 ∨ -b^{357, 1}_0 ∨ false c in DIMACS: -24197 -24198 -24199 0 c i = 2 c -2+1 --> -1 c ( b^{357, 2}_2 ∧ b^{357, 2}_1 ∧ -b^{357, 2}_0 ∧ p_714) -> ( b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ b^{357, 3}_0) c in CNF: c -b^{357, 2}_2 ∨ -b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ -p_714 ∨ b^{357, 3}_2 c -b^{357, 2}_2 ∨ -b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ -p_714 ∨ -b^{357, 3}_1 c -b^{357, 2}_2 ∨ -b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ -p_714 ∨ b^{357, 3}_0 c in DIMACS: -24200 -24201 24202 -714 24203 0 -24200 -24201 24202 -714 -24204 0 -24200 -24201 24202 -714 24205 0 c -1+1 --> 0 c ( b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ b^{357, 2}_0 ∧ p_714) -> (-b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ -b^{357, 3}_0) c in CNF: c -b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ -p_714 ∨ -b^{357, 3}_2 c -b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ -p_714 ∨ -b^{357, 3}_1 c -b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ -p_714 ∨ -b^{357, 3}_0 c in DIMACS: -24200 24201 -24202 -714 -24203 0 -24200 24201 -24202 -714 -24204 0 -24200 24201 -24202 -714 -24205 0 c 0+1 --> 1 c (-b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ -b^{357, 2}_0 ∧ p_714) -> (-b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ b^{357, 3}_0) c in CNF: c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ -p_714 ∨ -b^{357, 3}_2 c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ -p_714 ∨ -b^{357, 3}_1 c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ -p_714 ∨ b^{357, 3}_0 c in DIMACS: 24200 24201 24202 -714 -24203 0 24200 24201 24202 -714 -24204 0 24200 24201 24202 -714 24205 0 c 1+1 --> 2 c (-b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ b^{357, 2}_0 ∧ p_714) -> (-b^{357, 3}_2 ∧ b^{357, 3}_1 ∧ -b^{357, 3}_0) c in CNF: c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ -p_714 ∨ -b^{357, 3}_2 c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ -p_714 ∨ b^{357, 3}_1 c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ -p_714 ∨ -b^{357, 3}_0 c in DIMACS: 24200 24201 -24202 -714 -24203 0 24200 24201 -24202 -714 24204 0 24200 24201 -24202 -714 -24205 0 c 2+1 --> break c (-b^{357, 2}_2 ∧ b^{357, 2}_1 ∧ -b^{357, 2}_0 ∧ p_714) -> break c in CNF: c b^{357, 2}_2 ∨ -b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ -p_714 ∨ break c in DIMACS: 24200 -24201 24202 -714 1162 0 c 2-1 --> 1 c (-b^{357, 2}_2 ∧ b^{357, 2}_1 ∧ -b^{357, 2}_0 ∧ -p_714) -> (-b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ b^{357, 3}_0) c in CNF: c b^{357, 2}_2 ∨ -b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ p_714 ∨ -b^{357, 3}_2 c b^{357, 2}_2 ∨ -b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ p_714 ∨ -b^{357, 3}_1 c b^{357, 2}_2 ∨ -b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ p_714 ∨ b^{357, 3}_0 c in DIMACS: 24200 -24201 24202 714 -24203 0 24200 -24201 24202 714 -24204 0 24200 -24201 24202 714 24205 0 c 1-1 --> 0 c (-b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ b^{357, 2}_0 ∧ -p_714) -> (-b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ -b^{357, 3}_0) c in CNF: c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ p_714 ∨ -b^{357, 3}_2 c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ p_714 ∨ -b^{357, 3}_1 c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ p_714 ∨ -b^{357, 3}_0 c in DIMACS: 24200 24201 -24202 714 -24203 0 24200 24201 -24202 714 -24204 0 24200 24201 -24202 714 -24205 0 c 0-1 --> -1 c (-b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ -b^{357, 2}_0 ∧ -p_714) -> ( b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ b^{357, 3}_0) c in CNF: c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ p_714 ∨ b^{357, 3}_2 c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ p_714 ∨ -b^{357, 3}_1 c b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ p_714 ∨ b^{357, 3}_0 c in DIMACS: 24200 24201 24202 714 24203 0 24200 24201 24202 714 -24204 0 24200 24201 24202 714 24205 0 c -1-1 --> -2 c ( b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ b^{357, 2}_0 ∧ -p_714) -> ( b^{357, 3}_2 ∧ b^{357, 3}_1 ∧ -b^{357, 3}_0) c in CNF: c -b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ p_714 ∨ b^{357, 3}_2 c -b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ p_714 ∨ b^{357, 3}_1 c -b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ p_714 ∨ -b^{357, 3}_0 c in DIMACS: -24200 24201 -24202 714 24203 0 -24200 24201 -24202 714 24204 0 -24200 24201 -24202 714 -24205 0 c -2-1 --> break c ( b^{357, 2}_2 ∧ b^{357, 2}_1 ∧ -b^{357, 2}_0 ∧ -p_714) -> break c in CNF: c -b^{357, 2}_2 ∨ -b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ p_714 ∨ break c in DIMACS: -24200 -24201 24202 714 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{357, 2}_2 ∧ -b^{357, 2}_1 ∧ -b^{357, 2}_0 ∧ true) c in CNF: c -b^{357, 2}_2 ∨ b^{357, 2}_1 ∨ b^{357, 2}_0 ∨ false c in DIMACS: -24200 24201 24202 0 c 3 does not represent an automaton state. c -(-b^{357, 2}_2 ∧ b^{357, 2}_1 ∧ b^{357, 2}_0 ∧ true) c in CNF: c b^{357, 2}_2 ∨ -b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ false c in DIMACS: 24200 -24201 -24202 0 c -3 does not represent an automaton state. c -( b^{357, 2}_2 ∧ b^{357, 2}_1 ∧ b^{357, 2}_0 ∧ true) c in CNF: c -b^{357, 2}_2 ∨ -b^{357, 2}_1 ∨ -b^{357, 2}_0 ∨ false c in DIMACS: -24200 -24201 -24202 0 c i = 3 c -2+1 --> -1 c ( b^{357, 3}_2 ∧ b^{357, 3}_1 ∧ -b^{357, 3}_0 ∧ p_1071) -> ( b^{357, 4}_2 ∧ -b^{357, 4}_1 ∧ b^{357, 4}_0) c in CNF: c -b^{357, 3}_2 ∨ -b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ -p_1071 ∨ b^{357, 4}_2 c -b^{357, 3}_2 ∨ -b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ -p_1071 ∨ -b^{357, 4}_1 c -b^{357, 3}_2 ∨ -b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ -p_1071 ∨ b^{357, 4}_0 c in DIMACS: -24203 -24204 24205 -1071 24206 0 -24203 -24204 24205 -1071 -24207 0 -24203 -24204 24205 -1071 24208 0 c -1+1 --> 0 c ( b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ b^{357, 3}_0 ∧ p_1071) -> (-b^{357, 4}_2 ∧ -b^{357, 4}_1 ∧ -b^{357, 4}_0) c in CNF: c -b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ -p_1071 ∨ -b^{357, 4}_2 c -b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ -p_1071 ∨ -b^{357, 4}_1 c -b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ -p_1071 ∨ -b^{357, 4}_0 c in DIMACS: -24203 24204 -24205 -1071 -24206 0 -24203 24204 -24205 -1071 -24207 0 -24203 24204 -24205 -1071 -24208 0 c 0+1 --> 1 c (-b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ -b^{357, 3}_0 ∧ p_1071) -> (-b^{357, 4}_2 ∧ -b^{357, 4}_1 ∧ b^{357, 4}_0) c in CNF: c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ -p_1071 ∨ -b^{357, 4}_2 c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ -p_1071 ∨ -b^{357, 4}_1 c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ -p_1071 ∨ b^{357, 4}_0 c in DIMACS: 24203 24204 24205 -1071 -24206 0 24203 24204 24205 -1071 -24207 0 24203 24204 24205 -1071 24208 0 c 1+1 --> 2 c (-b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ b^{357, 3}_0 ∧ p_1071) -> (-b^{357, 4}_2 ∧ b^{357, 4}_1 ∧ -b^{357, 4}_0) c in CNF: c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ -p_1071 ∨ -b^{357, 4}_2 c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ -p_1071 ∨ b^{357, 4}_1 c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ -p_1071 ∨ -b^{357, 4}_0 c in DIMACS: 24203 24204 -24205 -1071 -24206 0 24203 24204 -24205 -1071 24207 0 24203 24204 -24205 -1071 -24208 0 c 2+1 --> break c (-b^{357, 3}_2 ∧ b^{357, 3}_1 ∧ -b^{357, 3}_0 ∧ p_1071) -> break c in CNF: c b^{357, 3}_2 ∨ -b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ -p_1071 ∨ break c in DIMACS: 24203 -24204 24205 -1071 1162 0 c 2-1 --> 1 c (-b^{357, 3}_2 ∧ b^{357, 3}_1 ∧ -b^{357, 3}_0 ∧ -p_1071) -> (-b^{357, 4}_2 ∧ -b^{357, 4}_1 ∧ b^{357, 4}_0) c in CNF: c b^{357, 3}_2 ∨ -b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ p_1071 ∨ -b^{357, 4}_2 c b^{357, 3}_2 ∨ -b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ p_1071 ∨ -b^{357, 4}_1 c b^{357, 3}_2 ∨ -b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ p_1071 ∨ b^{357, 4}_0 c in DIMACS: 24203 -24204 24205 1071 -24206 0 24203 -24204 24205 1071 -24207 0 24203 -24204 24205 1071 24208 0 c 1-1 --> 0 c (-b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ b^{357, 3}_0 ∧ -p_1071) -> (-b^{357, 4}_2 ∧ -b^{357, 4}_1 ∧ -b^{357, 4}_0) c in CNF: c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ p_1071 ∨ -b^{357, 4}_2 c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ p_1071 ∨ -b^{357, 4}_1 c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ p_1071 ∨ -b^{357, 4}_0 c in DIMACS: 24203 24204 -24205 1071 -24206 0 24203 24204 -24205 1071 -24207 0 24203 24204 -24205 1071 -24208 0 c 0-1 --> -1 c (-b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ -b^{357, 3}_0 ∧ -p_1071) -> ( b^{357, 4}_2 ∧ -b^{357, 4}_1 ∧ b^{357, 4}_0) c in CNF: c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ p_1071 ∨ b^{357, 4}_2 c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ p_1071 ∨ -b^{357, 4}_1 c b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ p_1071 ∨ b^{357, 4}_0 c in DIMACS: 24203 24204 24205 1071 24206 0 24203 24204 24205 1071 -24207 0 24203 24204 24205 1071 24208 0 c -1-1 --> -2 c ( b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ b^{357, 3}_0 ∧ -p_1071) -> ( b^{357, 4}_2 ∧ b^{357, 4}_1 ∧ -b^{357, 4}_0) c in CNF: c -b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ p_1071 ∨ b^{357, 4}_2 c -b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ p_1071 ∨ b^{357, 4}_1 c -b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ p_1071 ∨ -b^{357, 4}_0 c in DIMACS: -24203 24204 -24205 1071 24206 0 -24203 24204 -24205 1071 24207 0 -24203 24204 -24205 1071 -24208 0 c -2-1 --> break c ( b^{357, 3}_2 ∧ b^{357, 3}_1 ∧ -b^{357, 3}_0 ∧ -p_1071) -> break c in CNF: c -b^{357, 3}_2 ∨ -b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ p_1071 ∨ break c in DIMACS: -24203 -24204 24205 1071 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{357, 3}_2 ∧ -b^{357, 3}_1 ∧ -b^{357, 3}_0 ∧ true) c in CNF: c -b^{357, 3}_2 ∨ b^{357, 3}_1 ∨ b^{357, 3}_0 ∨ false c in DIMACS: -24203 24204 24205 0 c 3 does not represent an automaton state. c -(-b^{357, 3}_2 ∧ b^{357, 3}_1 ∧ b^{357, 3}_0 ∧ true) c in CNF: c b^{357, 3}_2 ∨ -b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ false c in DIMACS: 24203 -24204 -24205 0 c -3 does not represent an automaton state. c -( b^{357, 3}_2 ∧ b^{357, 3}_1 ∧ b^{357, 3}_0 ∧ true) c in CNF: c -b^{357, 3}_2 ∨ -b^{357, 3}_1 ∨ -b^{357, 3}_0 ∨ false c in DIMACS: -24203 -24204 -24205 0 c INIT for k = 358 c -b^{358, 1}_2 c -b^{358, 1}_1 c -b^{358, 1}_0 c in DIMACS: -24209 0 -24210 0 -24211 0 c Transitions for k = 358 c i = 1 c -2+1 --> -1 c ( b^{358, 1}_2 ∧ b^{358, 1}_1 ∧ -b^{358, 1}_0 ∧ p_358) -> ( b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ b^{358, 2}_0) c in CNF: c -b^{358, 1}_2 ∨ -b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ -p_358 ∨ b^{358, 2}_2 c -b^{358, 1}_2 ∨ -b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ -p_358 ∨ -b^{358, 2}_1 c -b^{358, 1}_2 ∨ -b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ -p_358 ∨ b^{358, 2}_0 c in DIMACS: -24209 -24210 24211 -358 24212 0 -24209 -24210 24211 -358 -24213 0 -24209 -24210 24211 -358 24214 0 c -1+1 --> 0 c ( b^{358, 1}_2 ∧ -b^{358, 1}_1 ∧ b^{358, 1}_0 ∧ p_358) -> (-b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ -b^{358, 2}_0) c in CNF: c -b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ -p_358 ∨ -b^{358, 2}_2 c -b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ -p_358 ∨ -b^{358, 2}_1 c -b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ -p_358 ∨ -b^{358, 2}_0 c in DIMACS: -24209 24210 -24211 -358 -24212 0 -24209 24210 -24211 -358 -24213 0 -24209 24210 -24211 -358 -24214 0 c 0+1 --> 1 c (-b^{358, 1}_2 ∧ -b^{358, 1}_1 ∧ -b^{358, 1}_0 ∧ p_358) -> (-b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ b^{358, 2}_0) c in CNF: c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ -p_358 ∨ -b^{358, 2}_2 c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ -p_358 ∨ -b^{358, 2}_1 c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ -p_358 ∨ b^{358, 2}_0 c in DIMACS: 24209 24210 24211 -358 -24212 0 24209 24210 24211 -358 -24213 0 24209 24210 24211 -358 24214 0 c 1+1 --> 2 c (-b^{358, 1}_2 ∧ -b^{358, 1}_1 ∧ b^{358, 1}_0 ∧ p_358) -> (-b^{358, 2}_2 ∧ b^{358, 2}_1 ∧ -b^{358, 2}_0) c in CNF: c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ -p_358 ∨ -b^{358, 2}_2 c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ -p_358 ∨ b^{358, 2}_1 c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ -p_358 ∨ -b^{358, 2}_0 c in DIMACS: 24209 24210 -24211 -358 -24212 0 24209 24210 -24211 -358 24213 0 24209 24210 -24211 -358 -24214 0 c 2+1 --> break c (-b^{358, 1}_2 ∧ b^{358, 1}_1 ∧ -b^{358, 1}_0 ∧ p_358) -> break c in CNF: c b^{358, 1}_2 ∨ -b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ -p_358 ∨ break c in DIMACS: 24209 -24210 24211 -358 1162 0 c 2-1 --> 1 c (-b^{358, 1}_2 ∧ b^{358, 1}_1 ∧ -b^{358, 1}_0 ∧ -p_358) -> (-b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ b^{358, 2}_0) c in CNF: c b^{358, 1}_2 ∨ -b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ p_358 ∨ -b^{358, 2}_2 c b^{358, 1}_2 ∨ -b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ p_358 ∨ -b^{358, 2}_1 c b^{358, 1}_2 ∨ -b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ p_358 ∨ b^{358, 2}_0 c in DIMACS: 24209 -24210 24211 358 -24212 0 24209 -24210 24211 358 -24213 0 24209 -24210 24211 358 24214 0 c 1-1 --> 0 c (-b^{358, 1}_2 ∧ -b^{358, 1}_1 ∧ b^{358, 1}_0 ∧ -p_358) -> (-b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ -b^{358, 2}_0) c in CNF: c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ p_358 ∨ -b^{358, 2}_2 c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ p_358 ∨ -b^{358, 2}_1 c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ p_358 ∨ -b^{358, 2}_0 c in DIMACS: 24209 24210 -24211 358 -24212 0 24209 24210 -24211 358 -24213 0 24209 24210 -24211 358 -24214 0 c 0-1 --> -1 c (-b^{358, 1}_2 ∧ -b^{358, 1}_1 ∧ -b^{358, 1}_0 ∧ -p_358) -> ( b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ b^{358, 2}_0) c in CNF: c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ p_358 ∨ b^{358, 2}_2 c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ p_358 ∨ -b^{358, 2}_1 c b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ p_358 ∨ b^{358, 2}_0 c in DIMACS: 24209 24210 24211 358 24212 0 24209 24210 24211 358 -24213 0 24209 24210 24211 358 24214 0 c -1-1 --> -2 c ( b^{358, 1}_2 ∧ -b^{358, 1}_1 ∧ b^{358, 1}_0 ∧ -p_358) -> ( b^{358, 2}_2 ∧ b^{358, 2}_1 ∧ -b^{358, 2}_0) c in CNF: c -b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ p_358 ∨ b^{358, 2}_2 c -b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ p_358 ∨ b^{358, 2}_1 c -b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ p_358 ∨ -b^{358, 2}_0 c in DIMACS: -24209 24210 -24211 358 24212 0 -24209 24210 -24211 358 24213 0 -24209 24210 -24211 358 -24214 0 c -2-1 --> break c ( b^{358, 1}_2 ∧ b^{358, 1}_1 ∧ -b^{358, 1}_0 ∧ -p_358) -> break c in CNF: c -b^{358, 1}_2 ∨ -b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ p_358 ∨ break c in DIMACS: -24209 -24210 24211 358 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{358, 1}_2 ∧ -b^{358, 1}_1 ∧ -b^{358, 1}_0 ∧ true) c in CNF: c -b^{358, 1}_2 ∨ b^{358, 1}_1 ∨ b^{358, 1}_0 ∨ false c in DIMACS: -24209 24210 24211 0 c 3 does not represent an automaton state. c -(-b^{358, 1}_2 ∧ b^{358, 1}_1 ∧ b^{358, 1}_0 ∧ true) c in CNF: c b^{358, 1}_2 ∨ -b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ false c in DIMACS: 24209 -24210 -24211 0 c -3 does not represent an automaton state. c -( b^{358, 1}_2 ∧ b^{358, 1}_1 ∧ b^{358, 1}_0 ∧ true) c in CNF: c -b^{358, 1}_2 ∨ -b^{358, 1}_1 ∨ -b^{358, 1}_0 ∨ false c in DIMACS: -24209 -24210 -24211 0 c i = 2 c -2+1 --> -1 c ( b^{358, 2}_2 ∧ b^{358, 2}_1 ∧ -b^{358, 2}_0 ∧ p_716) -> ( b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ b^{358, 3}_0) c in CNF: c -b^{358, 2}_2 ∨ -b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ -p_716 ∨ b^{358, 3}_2 c -b^{358, 2}_2 ∨ -b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ -p_716 ∨ -b^{358, 3}_1 c -b^{358, 2}_2 ∨ -b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ -p_716 ∨ b^{358, 3}_0 c in DIMACS: -24212 -24213 24214 -716 24215 0 -24212 -24213 24214 -716 -24216 0 -24212 -24213 24214 -716 24217 0 c -1+1 --> 0 c ( b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ b^{358, 2}_0 ∧ p_716) -> (-b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ -b^{358, 3}_0) c in CNF: c -b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ -p_716 ∨ -b^{358, 3}_2 c -b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ -p_716 ∨ -b^{358, 3}_1 c -b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ -p_716 ∨ -b^{358, 3}_0 c in DIMACS: -24212 24213 -24214 -716 -24215 0 -24212 24213 -24214 -716 -24216 0 -24212 24213 -24214 -716 -24217 0 c 0+1 --> 1 c (-b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ -b^{358, 2}_0 ∧ p_716) -> (-b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ b^{358, 3}_0) c in CNF: c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ -p_716 ∨ -b^{358, 3}_2 c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ -p_716 ∨ -b^{358, 3}_1 c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ -p_716 ∨ b^{358, 3}_0 c in DIMACS: 24212 24213 24214 -716 -24215 0 24212 24213 24214 -716 -24216 0 24212 24213 24214 -716 24217 0 c 1+1 --> 2 c (-b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ b^{358, 2}_0 ∧ p_716) -> (-b^{358, 3}_2 ∧ b^{358, 3}_1 ∧ -b^{358, 3}_0) c in CNF: c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ -p_716 ∨ -b^{358, 3}_2 c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ -p_716 ∨ b^{358, 3}_1 c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ -p_716 ∨ -b^{358, 3}_0 c in DIMACS: 24212 24213 -24214 -716 -24215 0 24212 24213 -24214 -716 24216 0 24212 24213 -24214 -716 -24217 0 c 2+1 --> break c (-b^{358, 2}_2 ∧ b^{358, 2}_1 ∧ -b^{358, 2}_0 ∧ p_716) -> break c in CNF: c b^{358, 2}_2 ∨ -b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ -p_716 ∨ break c in DIMACS: 24212 -24213 24214 -716 1162 0 c 2-1 --> 1 c (-b^{358, 2}_2 ∧ b^{358, 2}_1 ∧ -b^{358, 2}_0 ∧ -p_716) -> (-b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ b^{358, 3}_0) c in CNF: c b^{358, 2}_2 ∨ -b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ p_716 ∨ -b^{358, 3}_2 c b^{358, 2}_2 ∨ -b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ p_716 ∨ -b^{358, 3}_1 c b^{358, 2}_2 ∨ -b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ p_716 ∨ b^{358, 3}_0 c in DIMACS: 24212 -24213 24214 716 -24215 0 24212 -24213 24214 716 -24216 0 24212 -24213 24214 716 24217 0 c 1-1 --> 0 c (-b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ b^{358, 2}_0 ∧ -p_716) -> (-b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ -b^{358, 3}_0) c in CNF: c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ p_716 ∨ -b^{358, 3}_2 c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ p_716 ∨ -b^{358, 3}_1 c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ p_716 ∨ -b^{358, 3}_0 c in DIMACS: 24212 24213 -24214 716 -24215 0 24212 24213 -24214 716 -24216 0 24212 24213 -24214 716 -24217 0 c 0-1 --> -1 c (-b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ -b^{358, 2}_0 ∧ -p_716) -> ( b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ b^{358, 3}_0) c in CNF: c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ p_716 ∨ b^{358, 3}_2 c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ p_716 ∨ -b^{358, 3}_1 c b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ p_716 ∨ b^{358, 3}_0 c in DIMACS: 24212 24213 24214 716 24215 0 24212 24213 24214 716 -24216 0 24212 24213 24214 716 24217 0 c -1-1 --> -2 c ( b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ b^{358, 2}_0 ∧ -p_716) -> ( b^{358, 3}_2 ∧ b^{358, 3}_1 ∧ -b^{358, 3}_0) c in CNF: c -b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ p_716 ∨ b^{358, 3}_2 c -b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ p_716 ∨ b^{358, 3}_1 c -b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ p_716 ∨ -b^{358, 3}_0 c in DIMACS: -24212 24213 -24214 716 24215 0 -24212 24213 -24214 716 24216 0 -24212 24213 -24214 716 -24217 0 c -2-1 --> break c ( b^{358, 2}_2 ∧ b^{358, 2}_1 ∧ -b^{358, 2}_0 ∧ -p_716) -> break c in CNF: c -b^{358, 2}_2 ∨ -b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ p_716 ∨ break c in DIMACS: -24212 -24213 24214 716 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{358, 2}_2 ∧ -b^{358, 2}_1 ∧ -b^{358, 2}_0 ∧ true) c in CNF: c -b^{358, 2}_2 ∨ b^{358, 2}_1 ∨ b^{358, 2}_0 ∨ false c in DIMACS: -24212 24213 24214 0 c 3 does not represent an automaton state. c -(-b^{358, 2}_2 ∧ b^{358, 2}_1 ∧ b^{358, 2}_0 ∧ true) c in CNF: c b^{358, 2}_2 ∨ -b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ false c in DIMACS: 24212 -24213 -24214 0 c -3 does not represent an automaton state. c -( b^{358, 2}_2 ∧ b^{358, 2}_1 ∧ b^{358, 2}_0 ∧ true) c in CNF: c -b^{358, 2}_2 ∨ -b^{358, 2}_1 ∨ -b^{358, 2}_0 ∨ false c in DIMACS: -24212 -24213 -24214 0 c i = 3 c -2+1 --> -1 c ( b^{358, 3}_2 ∧ b^{358, 3}_1 ∧ -b^{358, 3}_0 ∧ p_1074) -> ( b^{358, 4}_2 ∧ -b^{358, 4}_1 ∧ b^{358, 4}_0) c in CNF: c -b^{358, 3}_2 ∨ -b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ -p_1074 ∨ b^{358, 4}_2 c -b^{358, 3}_2 ∨ -b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ -p_1074 ∨ -b^{358, 4}_1 c -b^{358, 3}_2 ∨ -b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ -p_1074 ∨ b^{358, 4}_0 c in DIMACS: -24215 -24216 24217 -1074 24218 0 -24215 -24216 24217 -1074 -24219 0 -24215 -24216 24217 -1074 24220 0 c -1+1 --> 0 c ( b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ b^{358, 3}_0 ∧ p_1074) -> (-b^{358, 4}_2 ∧ -b^{358, 4}_1 ∧ -b^{358, 4}_0) c in CNF: c -b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ -p_1074 ∨ -b^{358, 4}_2 c -b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ -p_1074 ∨ -b^{358, 4}_1 c -b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ -p_1074 ∨ -b^{358, 4}_0 c in DIMACS: -24215 24216 -24217 -1074 -24218 0 -24215 24216 -24217 -1074 -24219 0 -24215 24216 -24217 -1074 -24220 0 c 0+1 --> 1 c (-b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ -b^{358, 3}_0 ∧ p_1074) -> (-b^{358, 4}_2 ∧ -b^{358, 4}_1 ∧ b^{358, 4}_0) c in CNF: c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ -p_1074 ∨ -b^{358, 4}_2 c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ -p_1074 ∨ -b^{358, 4}_1 c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ -p_1074 ∨ b^{358, 4}_0 c in DIMACS: 24215 24216 24217 -1074 -24218 0 24215 24216 24217 -1074 -24219 0 24215 24216 24217 -1074 24220 0 c 1+1 --> 2 c (-b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ b^{358, 3}_0 ∧ p_1074) -> (-b^{358, 4}_2 ∧ b^{358, 4}_1 ∧ -b^{358, 4}_0) c in CNF: c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ -p_1074 ∨ -b^{358, 4}_2 c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ -p_1074 ∨ b^{358, 4}_1 c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ -p_1074 ∨ -b^{358, 4}_0 c in DIMACS: 24215 24216 -24217 -1074 -24218 0 24215 24216 -24217 -1074 24219 0 24215 24216 -24217 -1074 -24220 0 c 2+1 --> break c (-b^{358, 3}_2 ∧ b^{358, 3}_1 ∧ -b^{358, 3}_0 ∧ p_1074) -> break c in CNF: c b^{358, 3}_2 ∨ -b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ -p_1074 ∨ break c in DIMACS: 24215 -24216 24217 -1074 1162 0 c 2-1 --> 1 c (-b^{358, 3}_2 ∧ b^{358, 3}_1 ∧ -b^{358, 3}_0 ∧ -p_1074) -> (-b^{358, 4}_2 ∧ -b^{358, 4}_1 ∧ b^{358, 4}_0) c in CNF: c b^{358, 3}_2 ∨ -b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ p_1074 ∨ -b^{358, 4}_2 c b^{358, 3}_2 ∨ -b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ p_1074 ∨ -b^{358, 4}_1 c b^{358, 3}_2 ∨ -b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ p_1074 ∨ b^{358, 4}_0 c in DIMACS: 24215 -24216 24217 1074 -24218 0 24215 -24216 24217 1074 -24219 0 24215 -24216 24217 1074 24220 0 c 1-1 --> 0 c (-b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ b^{358, 3}_0 ∧ -p_1074) -> (-b^{358, 4}_2 ∧ -b^{358, 4}_1 ∧ -b^{358, 4}_0) c in CNF: c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ p_1074 ∨ -b^{358, 4}_2 c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ p_1074 ∨ -b^{358, 4}_1 c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ p_1074 ∨ -b^{358, 4}_0 c in DIMACS: 24215 24216 -24217 1074 -24218 0 24215 24216 -24217 1074 -24219 0 24215 24216 -24217 1074 -24220 0 c 0-1 --> -1 c (-b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ -b^{358, 3}_0 ∧ -p_1074) -> ( b^{358, 4}_2 ∧ -b^{358, 4}_1 ∧ b^{358, 4}_0) c in CNF: c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ p_1074 ∨ b^{358, 4}_2 c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ p_1074 ∨ -b^{358, 4}_1 c b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ p_1074 ∨ b^{358, 4}_0 c in DIMACS: 24215 24216 24217 1074 24218 0 24215 24216 24217 1074 -24219 0 24215 24216 24217 1074 24220 0 c -1-1 --> -2 c ( b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ b^{358, 3}_0 ∧ -p_1074) -> ( b^{358, 4}_2 ∧ b^{358, 4}_1 ∧ -b^{358, 4}_0) c in CNF: c -b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ p_1074 ∨ b^{358, 4}_2 c -b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ p_1074 ∨ b^{358, 4}_1 c -b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ p_1074 ∨ -b^{358, 4}_0 c in DIMACS: -24215 24216 -24217 1074 24218 0 -24215 24216 -24217 1074 24219 0 -24215 24216 -24217 1074 -24220 0 c -2-1 --> break c ( b^{358, 3}_2 ∧ b^{358, 3}_1 ∧ -b^{358, 3}_0 ∧ -p_1074) -> break c in CNF: c -b^{358, 3}_2 ∨ -b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ p_1074 ∨ break c in DIMACS: -24215 -24216 24217 1074 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{358, 3}_2 ∧ -b^{358, 3}_1 ∧ -b^{358, 3}_0 ∧ true) c in CNF: c -b^{358, 3}_2 ∨ b^{358, 3}_1 ∨ b^{358, 3}_0 ∨ false c in DIMACS: -24215 24216 24217 0 c 3 does not represent an automaton state. c -(-b^{358, 3}_2 ∧ b^{358, 3}_1 ∧ b^{358, 3}_0 ∧ true) c in CNF: c b^{358, 3}_2 ∨ -b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ false c in DIMACS: 24215 -24216 -24217 0 c -3 does not represent an automaton state. c -( b^{358, 3}_2 ∧ b^{358, 3}_1 ∧ b^{358, 3}_0 ∧ true) c in CNF: c -b^{358, 3}_2 ∨ -b^{358, 3}_1 ∨ -b^{358, 3}_0 ∨ false c in DIMACS: -24215 -24216 -24217 0 c INIT for k = 359 c -b^{359, 1}_2 c -b^{359, 1}_1 c -b^{359, 1}_0 c in DIMACS: -24221 0 -24222 0 -24223 0 c Transitions for k = 359 c i = 1 c -2+1 --> -1 c ( b^{359, 1}_2 ∧ b^{359, 1}_1 ∧ -b^{359, 1}_0 ∧ p_359) -> ( b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ b^{359, 2}_0) c in CNF: c -b^{359, 1}_2 ∨ -b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ -p_359 ∨ b^{359, 2}_2 c -b^{359, 1}_2 ∨ -b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ -p_359 ∨ -b^{359, 2}_1 c -b^{359, 1}_2 ∨ -b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ -p_359 ∨ b^{359, 2}_0 c in DIMACS: -24221 -24222 24223 -359 24224 0 -24221 -24222 24223 -359 -24225 0 -24221 -24222 24223 -359 24226 0 c -1+1 --> 0 c ( b^{359, 1}_2 ∧ -b^{359, 1}_1 ∧ b^{359, 1}_0 ∧ p_359) -> (-b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ -b^{359, 2}_0) c in CNF: c -b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ -p_359 ∨ -b^{359, 2}_2 c -b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ -p_359 ∨ -b^{359, 2}_1 c -b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ -p_359 ∨ -b^{359, 2}_0 c in DIMACS: -24221 24222 -24223 -359 -24224 0 -24221 24222 -24223 -359 -24225 0 -24221 24222 -24223 -359 -24226 0 c 0+1 --> 1 c (-b^{359, 1}_2 ∧ -b^{359, 1}_1 ∧ -b^{359, 1}_0 ∧ p_359) -> (-b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ b^{359, 2}_0) c in CNF: c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ -p_359 ∨ -b^{359, 2}_2 c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ -p_359 ∨ -b^{359, 2}_1 c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ -p_359 ∨ b^{359, 2}_0 c in DIMACS: 24221 24222 24223 -359 -24224 0 24221 24222 24223 -359 -24225 0 24221 24222 24223 -359 24226 0 c 1+1 --> 2 c (-b^{359, 1}_2 ∧ -b^{359, 1}_1 ∧ b^{359, 1}_0 ∧ p_359) -> (-b^{359, 2}_2 ∧ b^{359, 2}_1 ∧ -b^{359, 2}_0) c in CNF: c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ -p_359 ∨ -b^{359, 2}_2 c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ -p_359 ∨ b^{359, 2}_1 c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ -p_359 ∨ -b^{359, 2}_0 c in DIMACS: 24221 24222 -24223 -359 -24224 0 24221 24222 -24223 -359 24225 0 24221 24222 -24223 -359 -24226 0 c 2+1 --> break c (-b^{359, 1}_2 ∧ b^{359, 1}_1 ∧ -b^{359, 1}_0 ∧ p_359) -> break c in CNF: c b^{359, 1}_2 ∨ -b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ -p_359 ∨ break c in DIMACS: 24221 -24222 24223 -359 1162 0 c 2-1 --> 1 c (-b^{359, 1}_2 ∧ b^{359, 1}_1 ∧ -b^{359, 1}_0 ∧ -p_359) -> (-b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ b^{359, 2}_0) c in CNF: c b^{359, 1}_2 ∨ -b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ p_359 ∨ -b^{359, 2}_2 c b^{359, 1}_2 ∨ -b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ p_359 ∨ -b^{359, 2}_1 c b^{359, 1}_2 ∨ -b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ p_359 ∨ b^{359, 2}_0 c in DIMACS: 24221 -24222 24223 359 -24224 0 24221 -24222 24223 359 -24225 0 24221 -24222 24223 359 24226 0 c 1-1 --> 0 c (-b^{359, 1}_2 ∧ -b^{359, 1}_1 ∧ b^{359, 1}_0 ∧ -p_359) -> (-b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ -b^{359, 2}_0) c in CNF: c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ p_359 ∨ -b^{359, 2}_2 c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ p_359 ∨ -b^{359, 2}_1 c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ p_359 ∨ -b^{359, 2}_0 c in DIMACS: 24221 24222 -24223 359 -24224 0 24221 24222 -24223 359 -24225 0 24221 24222 -24223 359 -24226 0 c 0-1 --> -1 c (-b^{359, 1}_2 ∧ -b^{359, 1}_1 ∧ -b^{359, 1}_0 ∧ -p_359) -> ( b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ b^{359, 2}_0) c in CNF: c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ p_359 ∨ b^{359, 2}_2 c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ p_359 ∨ -b^{359, 2}_1 c b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ p_359 ∨ b^{359, 2}_0 c in DIMACS: 24221 24222 24223 359 24224 0 24221 24222 24223 359 -24225 0 24221 24222 24223 359 24226 0 c -1-1 --> -2 c ( b^{359, 1}_2 ∧ -b^{359, 1}_1 ∧ b^{359, 1}_0 ∧ -p_359) -> ( b^{359, 2}_2 ∧ b^{359, 2}_1 ∧ -b^{359, 2}_0) c in CNF: c -b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ p_359 ∨ b^{359, 2}_2 c -b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ p_359 ∨ b^{359, 2}_1 c -b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ p_359 ∨ -b^{359, 2}_0 c in DIMACS: -24221 24222 -24223 359 24224 0 -24221 24222 -24223 359 24225 0 -24221 24222 -24223 359 -24226 0 c -2-1 --> break c ( b^{359, 1}_2 ∧ b^{359, 1}_1 ∧ -b^{359, 1}_0 ∧ -p_359) -> break c in CNF: c -b^{359, 1}_2 ∨ -b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ p_359 ∨ break c in DIMACS: -24221 -24222 24223 359 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{359, 1}_2 ∧ -b^{359, 1}_1 ∧ -b^{359, 1}_0 ∧ true) c in CNF: c -b^{359, 1}_2 ∨ b^{359, 1}_1 ∨ b^{359, 1}_0 ∨ false c in DIMACS: -24221 24222 24223 0 c 3 does not represent an automaton state. c -(-b^{359, 1}_2 ∧ b^{359, 1}_1 ∧ b^{359, 1}_0 ∧ true) c in CNF: c b^{359, 1}_2 ∨ -b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ false c in DIMACS: 24221 -24222 -24223 0 c -3 does not represent an automaton state. c -( b^{359, 1}_2 ∧ b^{359, 1}_1 ∧ b^{359, 1}_0 ∧ true) c in CNF: c -b^{359, 1}_2 ∨ -b^{359, 1}_1 ∨ -b^{359, 1}_0 ∨ false c in DIMACS: -24221 -24222 -24223 0 c i = 2 c -2+1 --> -1 c ( b^{359, 2}_2 ∧ b^{359, 2}_1 ∧ -b^{359, 2}_0 ∧ p_718) -> ( b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ b^{359, 3}_0) c in CNF: c -b^{359, 2}_2 ∨ -b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ -p_718 ∨ b^{359, 3}_2 c -b^{359, 2}_2 ∨ -b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ -p_718 ∨ -b^{359, 3}_1 c -b^{359, 2}_2 ∨ -b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ -p_718 ∨ b^{359, 3}_0 c in DIMACS: -24224 -24225 24226 -718 24227 0 -24224 -24225 24226 -718 -24228 0 -24224 -24225 24226 -718 24229 0 c -1+1 --> 0 c ( b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ b^{359, 2}_0 ∧ p_718) -> (-b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ -b^{359, 3}_0) c in CNF: c -b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ -p_718 ∨ -b^{359, 3}_2 c -b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ -p_718 ∨ -b^{359, 3}_1 c -b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ -p_718 ∨ -b^{359, 3}_0 c in DIMACS: -24224 24225 -24226 -718 -24227 0 -24224 24225 -24226 -718 -24228 0 -24224 24225 -24226 -718 -24229 0 c 0+1 --> 1 c (-b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ -b^{359, 2}_0 ∧ p_718) -> (-b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ b^{359, 3}_0) c in CNF: c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ -p_718 ∨ -b^{359, 3}_2 c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ -p_718 ∨ -b^{359, 3}_1 c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ -p_718 ∨ b^{359, 3}_0 c in DIMACS: 24224 24225 24226 -718 -24227 0 24224 24225 24226 -718 -24228 0 24224 24225 24226 -718 24229 0 c 1+1 --> 2 c (-b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ b^{359, 2}_0 ∧ p_718) -> (-b^{359, 3}_2 ∧ b^{359, 3}_1 ∧ -b^{359, 3}_0) c in CNF: c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ -p_718 ∨ -b^{359, 3}_2 c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ -p_718 ∨ b^{359, 3}_1 c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ -p_718 ∨ -b^{359, 3}_0 c in DIMACS: 24224 24225 -24226 -718 -24227 0 24224 24225 -24226 -718 24228 0 24224 24225 -24226 -718 -24229 0 c 2+1 --> break c (-b^{359, 2}_2 ∧ b^{359, 2}_1 ∧ -b^{359, 2}_0 ∧ p_718) -> break c in CNF: c b^{359, 2}_2 ∨ -b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ -p_718 ∨ break c in DIMACS: 24224 -24225 24226 -718 1162 0 c 2-1 --> 1 c (-b^{359, 2}_2 ∧ b^{359, 2}_1 ∧ -b^{359, 2}_0 ∧ -p_718) -> (-b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ b^{359, 3}_0) c in CNF: c b^{359, 2}_2 ∨ -b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ p_718 ∨ -b^{359, 3}_2 c b^{359, 2}_2 ∨ -b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ p_718 ∨ -b^{359, 3}_1 c b^{359, 2}_2 ∨ -b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ p_718 ∨ b^{359, 3}_0 c in DIMACS: 24224 -24225 24226 718 -24227 0 24224 -24225 24226 718 -24228 0 24224 -24225 24226 718 24229 0 c 1-1 --> 0 c (-b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ b^{359, 2}_0 ∧ -p_718) -> (-b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ -b^{359, 3}_0) c in CNF: c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ p_718 ∨ -b^{359, 3}_2 c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ p_718 ∨ -b^{359, 3}_1 c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ p_718 ∨ -b^{359, 3}_0 c in DIMACS: 24224 24225 -24226 718 -24227 0 24224 24225 -24226 718 -24228 0 24224 24225 -24226 718 -24229 0 c 0-1 --> -1 c (-b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ -b^{359, 2}_0 ∧ -p_718) -> ( b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ b^{359, 3}_0) c in CNF: c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ p_718 ∨ b^{359, 3}_2 c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ p_718 ∨ -b^{359, 3}_1 c b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ p_718 ∨ b^{359, 3}_0 c in DIMACS: 24224 24225 24226 718 24227 0 24224 24225 24226 718 -24228 0 24224 24225 24226 718 24229 0 c -1-1 --> -2 c ( b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ b^{359, 2}_0 ∧ -p_718) -> ( b^{359, 3}_2 ∧ b^{359, 3}_1 ∧ -b^{359, 3}_0) c in CNF: c -b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ p_718 ∨ b^{359, 3}_2 c -b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ p_718 ∨ b^{359, 3}_1 c -b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ p_718 ∨ -b^{359, 3}_0 c in DIMACS: -24224 24225 -24226 718 24227 0 -24224 24225 -24226 718 24228 0 -24224 24225 -24226 718 -24229 0 c -2-1 --> break c ( b^{359, 2}_2 ∧ b^{359, 2}_1 ∧ -b^{359, 2}_0 ∧ -p_718) -> break c in CNF: c -b^{359, 2}_2 ∨ -b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ p_718 ∨ break c in DIMACS: -24224 -24225 24226 718 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{359, 2}_2 ∧ -b^{359, 2}_1 ∧ -b^{359, 2}_0 ∧ true) c in CNF: c -b^{359, 2}_2 ∨ b^{359, 2}_1 ∨ b^{359, 2}_0 ∨ false c in DIMACS: -24224 24225 24226 0 c 3 does not represent an automaton state. c -(-b^{359, 2}_2 ∧ b^{359, 2}_1 ∧ b^{359, 2}_0 ∧ true) c in CNF: c b^{359, 2}_2 ∨ -b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ false c in DIMACS: 24224 -24225 -24226 0 c -3 does not represent an automaton state. c -( b^{359, 2}_2 ∧ b^{359, 2}_1 ∧ b^{359, 2}_0 ∧ true) c in CNF: c -b^{359, 2}_2 ∨ -b^{359, 2}_1 ∨ -b^{359, 2}_0 ∨ false c in DIMACS: -24224 -24225 -24226 0 c i = 3 c -2+1 --> -1 c ( b^{359, 3}_2 ∧ b^{359, 3}_1 ∧ -b^{359, 3}_0 ∧ p_1077) -> ( b^{359, 4}_2 ∧ -b^{359, 4}_1 ∧ b^{359, 4}_0) c in CNF: c -b^{359, 3}_2 ∨ -b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ -p_1077 ∨ b^{359, 4}_2 c -b^{359, 3}_2 ∨ -b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ -p_1077 ∨ -b^{359, 4}_1 c -b^{359, 3}_2 ∨ -b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ -p_1077 ∨ b^{359, 4}_0 c in DIMACS: -24227 -24228 24229 -1077 24230 0 -24227 -24228 24229 -1077 -24231 0 -24227 -24228 24229 -1077 24232 0 c -1+1 --> 0 c ( b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ b^{359, 3}_0 ∧ p_1077) -> (-b^{359, 4}_2 ∧ -b^{359, 4}_1 ∧ -b^{359, 4}_0) c in CNF: c -b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ -p_1077 ∨ -b^{359, 4}_2 c -b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ -p_1077 ∨ -b^{359, 4}_1 c -b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ -p_1077 ∨ -b^{359, 4}_0 c in DIMACS: -24227 24228 -24229 -1077 -24230 0 -24227 24228 -24229 -1077 -24231 0 -24227 24228 -24229 -1077 -24232 0 c 0+1 --> 1 c (-b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ -b^{359, 3}_0 ∧ p_1077) -> (-b^{359, 4}_2 ∧ -b^{359, 4}_1 ∧ b^{359, 4}_0) c in CNF: c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ -p_1077 ∨ -b^{359, 4}_2 c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ -p_1077 ∨ -b^{359, 4}_1 c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ -p_1077 ∨ b^{359, 4}_0 c in DIMACS: 24227 24228 24229 -1077 -24230 0 24227 24228 24229 -1077 -24231 0 24227 24228 24229 -1077 24232 0 c 1+1 --> 2 c (-b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ b^{359, 3}_0 ∧ p_1077) -> (-b^{359, 4}_2 ∧ b^{359, 4}_1 ∧ -b^{359, 4}_0) c in CNF: c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ -p_1077 ∨ -b^{359, 4}_2 c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ -p_1077 ∨ b^{359, 4}_1 c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ -p_1077 ∨ -b^{359, 4}_0 c in DIMACS: 24227 24228 -24229 -1077 -24230 0 24227 24228 -24229 -1077 24231 0 24227 24228 -24229 -1077 -24232 0 c 2+1 --> break c (-b^{359, 3}_2 ∧ b^{359, 3}_1 ∧ -b^{359, 3}_0 ∧ p_1077) -> break c in CNF: c b^{359, 3}_2 ∨ -b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ -p_1077 ∨ break c in DIMACS: 24227 -24228 24229 -1077 1162 0 c 2-1 --> 1 c (-b^{359, 3}_2 ∧ b^{359, 3}_1 ∧ -b^{359, 3}_0 ∧ -p_1077) -> (-b^{359, 4}_2 ∧ -b^{359, 4}_1 ∧ b^{359, 4}_0) c in CNF: c b^{359, 3}_2 ∨ -b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ p_1077 ∨ -b^{359, 4}_2 c b^{359, 3}_2 ∨ -b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ p_1077 ∨ -b^{359, 4}_1 c b^{359, 3}_2 ∨ -b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ p_1077 ∨ b^{359, 4}_0 c in DIMACS: 24227 -24228 24229 1077 -24230 0 24227 -24228 24229 1077 -24231 0 24227 -24228 24229 1077 24232 0 c 1-1 --> 0 c (-b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ b^{359, 3}_0 ∧ -p_1077) -> (-b^{359, 4}_2 ∧ -b^{359, 4}_1 ∧ -b^{359, 4}_0) c in CNF: c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ p_1077 ∨ -b^{359, 4}_2 c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ p_1077 ∨ -b^{359, 4}_1 c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ p_1077 ∨ -b^{359, 4}_0 c in DIMACS: 24227 24228 -24229 1077 -24230 0 24227 24228 -24229 1077 -24231 0 24227 24228 -24229 1077 -24232 0 c 0-1 --> -1 c (-b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ -b^{359, 3}_0 ∧ -p_1077) -> ( b^{359, 4}_2 ∧ -b^{359, 4}_1 ∧ b^{359, 4}_0) c in CNF: c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ p_1077 ∨ b^{359, 4}_2 c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ p_1077 ∨ -b^{359, 4}_1 c b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ p_1077 ∨ b^{359, 4}_0 c in DIMACS: 24227 24228 24229 1077 24230 0 24227 24228 24229 1077 -24231 0 24227 24228 24229 1077 24232 0 c -1-1 --> -2 c ( b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ b^{359, 3}_0 ∧ -p_1077) -> ( b^{359, 4}_2 ∧ b^{359, 4}_1 ∧ -b^{359, 4}_0) c in CNF: c -b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ p_1077 ∨ b^{359, 4}_2 c -b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ p_1077 ∨ b^{359, 4}_1 c -b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ p_1077 ∨ -b^{359, 4}_0 c in DIMACS: -24227 24228 -24229 1077 24230 0 -24227 24228 -24229 1077 24231 0 -24227 24228 -24229 1077 -24232 0 c -2-1 --> break c ( b^{359, 3}_2 ∧ b^{359, 3}_1 ∧ -b^{359, 3}_0 ∧ -p_1077) -> break c in CNF: c -b^{359, 3}_2 ∨ -b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ p_1077 ∨ break c in DIMACS: -24227 -24228 24229 1077 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{359, 3}_2 ∧ -b^{359, 3}_1 ∧ -b^{359, 3}_0 ∧ true) c in CNF: c -b^{359, 3}_2 ∨ b^{359, 3}_1 ∨ b^{359, 3}_0 ∨ false c in DIMACS: -24227 24228 24229 0 c 3 does not represent an automaton state. c -(-b^{359, 3}_2 ∧ b^{359, 3}_1 ∧ b^{359, 3}_0 ∧ true) c in CNF: c b^{359, 3}_2 ∨ -b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ false c in DIMACS: 24227 -24228 -24229 0 c -3 does not represent an automaton state. c -( b^{359, 3}_2 ∧ b^{359, 3}_1 ∧ b^{359, 3}_0 ∧ true) c in CNF: c -b^{359, 3}_2 ∨ -b^{359, 3}_1 ∨ -b^{359, 3}_0 ∨ false c in DIMACS: -24227 -24228 -24229 0 c INIT for k = 360 c -b^{360, 1}_2 c -b^{360, 1}_1 c -b^{360, 1}_0 c in DIMACS: -24233 0 -24234 0 -24235 0 c Transitions for k = 360 c i = 1 c -2+1 --> -1 c ( b^{360, 1}_2 ∧ b^{360, 1}_1 ∧ -b^{360, 1}_0 ∧ p_360) -> ( b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ b^{360, 2}_0) c in CNF: c -b^{360, 1}_2 ∨ -b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ -p_360 ∨ b^{360, 2}_2 c -b^{360, 1}_2 ∨ -b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ -p_360 ∨ -b^{360, 2}_1 c -b^{360, 1}_2 ∨ -b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ -p_360 ∨ b^{360, 2}_0 c in DIMACS: -24233 -24234 24235 -360 24236 0 -24233 -24234 24235 -360 -24237 0 -24233 -24234 24235 -360 24238 0 c -1+1 --> 0 c ( b^{360, 1}_2 ∧ -b^{360, 1}_1 ∧ b^{360, 1}_0 ∧ p_360) -> (-b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ -b^{360, 2}_0) c in CNF: c -b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ -p_360 ∨ -b^{360, 2}_2 c -b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ -p_360 ∨ -b^{360, 2}_1 c -b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ -p_360 ∨ -b^{360, 2}_0 c in DIMACS: -24233 24234 -24235 -360 -24236 0 -24233 24234 -24235 -360 -24237 0 -24233 24234 -24235 -360 -24238 0 c 0+1 --> 1 c (-b^{360, 1}_2 ∧ -b^{360, 1}_1 ∧ -b^{360, 1}_0 ∧ p_360) -> (-b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ b^{360, 2}_0) c in CNF: c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ -p_360 ∨ -b^{360, 2}_2 c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ -p_360 ∨ -b^{360, 2}_1 c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ -p_360 ∨ b^{360, 2}_0 c in DIMACS: 24233 24234 24235 -360 -24236 0 24233 24234 24235 -360 -24237 0 24233 24234 24235 -360 24238 0 c 1+1 --> 2 c (-b^{360, 1}_2 ∧ -b^{360, 1}_1 ∧ b^{360, 1}_0 ∧ p_360) -> (-b^{360, 2}_2 ∧ b^{360, 2}_1 ∧ -b^{360, 2}_0) c in CNF: c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ -p_360 ∨ -b^{360, 2}_2 c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ -p_360 ∨ b^{360, 2}_1 c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ -p_360 ∨ -b^{360, 2}_0 c in DIMACS: 24233 24234 -24235 -360 -24236 0 24233 24234 -24235 -360 24237 0 24233 24234 -24235 -360 -24238 0 c 2+1 --> break c (-b^{360, 1}_2 ∧ b^{360, 1}_1 ∧ -b^{360, 1}_0 ∧ p_360) -> break c in CNF: c b^{360, 1}_2 ∨ -b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ -p_360 ∨ break c in DIMACS: 24233 -24234 24235 -360 1162 0 c 2-1 --> 1 c (-b^{360, 1}_2 ∧ b^{360, 1}_1 ∧ -b^{360, 1}_0 ∧ -p_360) -> (-b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ b^{360, 2}_0) c in CNF: c b^{360, 1}_2 ∨ -b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ p_360 ∨ -b^{360, 2}_2 c b^{360, 1}_2 ∨ -b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ p_360 ∨ -b^{360, 2}_1 c b^{360, 1}_2 ∨ -b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ p_360 ∨ b^{360, 2}_0 c in DIMACS: 24233 -24234 24235 360 -24236 0 24233 -24234 24235 360 -24237 0 24233 -24234 24235 360 24238 0 c 1-1 --> 0 c (-b^{360, 1}_2 ∧ -b^{360, 1}_1 ∧ b^{360, 1}_0 ∧ -p_360) -> (-b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ -b^{360, 2}_0) c in CNF: c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ p_360 ∨ -b^{360, 2}_2 c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ p_360 ∨ -b^{360, 2}_1 c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ p_360 ∨ -b^{360, 2}_0 c in DIMACS: 24233 24234 -24235 360 -24236 0 24233 24234 -24235 360 -24237 0 24233 24234 -24235 360 -24238 0 c 0-1 --> -1 c (-b^{360, 1}_2 ∧ -b^{360, 1}_1 ∧ -b^{360, 1}_0 ∧ -p_360) -> ( b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ b^{360, 2}_0) c in CNF: c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ p_360 ∨ b^{360, 2}_2 c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ p_360 ∨ -b^{360, 2}_1 c b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ p_360 ∨ b^{360, 2}_0 c in DIMACS: 24233 24234 24235 360 24236 0 24233 24234 24235 360 -24237 0 24233 24234 24235 360 24238 0 c -1-1 --> -2 c ( b^{360, 1}_2 ∧ -b^{360, 1}_1 ∧ b^{360, 1}_0 ∧ -p_360) -> ( b^{360, 2}_2 ∧ b^{360, 2}_1 ∧ -b^{360, 2}_0) c in CNF: c -b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ p_360 ∨ b^{360, 2}_2 c -b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ p_360 ∨ b^{360, 2}_1 c -b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ p_360 ∨ -b^{360, 2}_0 c in DIMACS: -24233 24234 -24235 360 24236 0 -24233 24234 -24235 360 24237 0 -24233 24234 -24235 360 -24238 0 c -2-1 --> break c ( b^{360, 1}_2 ∧ b^{360, 1}_1 ∧ -b^{360, 1}_0 ∧ -p_360) -> break c in CNF: c -b^{360, 1}_2 ∨ -b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ p_360 ∨ break c in DIMACS: -24233 -24234 24235 360 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{360, 1}_2 ∧ -b^{360, 1}_1 ∧ -b^{360, 1}_0 ∧ true) c in CNF: c -b^{360, 1}_2 ∨ b^{360, 1}_1 ∨ b^{360, 1}_0 ∨ false c in DIMACS: -24233 24234 24235 0 c 3 does not represent an automaton state. c -(-b^{360, 1}_2 ∧ b^{360, 1}_1 ∧ b^{360, 1}_0 ∧ true) c in CNF: c b^{360, 1}_2 ∨ -b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ false c in DIMACS: 24233 -24234 -24235 0 c -3 does not represent an automaton state. c -( b^{360, 1}_2 ∧ b^{360, 1}_1 ∧ b^{360, 1}_0 ∧ true) c in CNF: c -b^{360, 1}_2 ∨ -b^{360, 1}_1 ∨ -b^{360, 1}_0 ∨ false c in DIMACS: -24233 -24234 -24235 0 c i = 2 c -2+1 --> -1 c ( b^{360, 2}_2 ∧ b^{360, 2}_1 ∧ -b^{360, 2}_0 ∧ p_720) -> ( b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ b^{360, 3}_0) c in CNF: c -b^{360, 2}_2 ∨ -b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ -p_720 ∨ b^{360, 3}_2 c -b^{360, 2}_2 ∨ -b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ -p_720 ∨ -b^{360, 3}_1 c -b^{360, 2}_2 ∨ -b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ -p_720 ∨ b^{360, 3}_0 c in DIMACS: -24236 -24237 24238 -720 24239 0 -24236 -24237 24238 -720 -24240 0 -24236 -24237 24238 -720 24241 0 c -1+1 --> 0 c ( b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ b^{360, 2}_0 ∧ p_720) -> (-b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ -b^{360, 3}_0) c in CNF: c -b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ -p_720 ∨ -b^{360, 3}_2 c -b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ -p_720 ∨ -b^{360, 3}_1 c -b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ -p_720 ∨ -b^{360, 3}_0 c in DIMACS: -24236 24237 -24238 -720 -24239 0 -24236 24237 -24238 -720 -24240 0 -24236 24237 -24238 -720 -24241 0 c 0+1 --> 1 c (-b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ -b^{360, 2}_0 ∧ p_720) -> (-b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ b^{360, 3}_0) c in CNF: c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ -p_720 ∨ -b^{360, 3}_2 c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ -p_720 ∨ -b^{360, 3}_1 c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ -p_720 ∨ b^{360, 3}_0 c in DIMACS: 24236 24237 24238 -720 -24239 0 24236 24237 24238 -720 -24240 0 24236 24237 24238 -720 24241 0 c 1+1 --> 2 c (-b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ b^{360, 2}_0 ∧ p_720) -> (-b^{360, 3}_2 ∧ b^{360, 3}_1 ∧ -b^{360, 3}_0) c in CNF: c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ -p_720 ∨ -b^{360, 3}_2 c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ -p_720 ∨ b^{360, 3}_1 c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ -p_720 ∨ -b^{360, 3}_0 c in DIMACS: 24236 24237 -24238 -720 -24239 0 24236 24237 -24238 -720 24240 0 24236 24237 -24238 -720 -24241 0 c 2+1 --> break c (-b^{360, 2}_2 ∧ b^{360, 2}_1 ∧ -b^{360, 2}_0 ∧ p_720) -> break c in CNF: c b^{360, 2}_2 ∨ -b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ -p_720 ∨ break c in DIMACS: 24236 -24237 24238 -720 1162 0 c 2-1 --> 1 c (-b^{360, 2}_2 ∧ b^{360, 2}_1 ∧ -b^{360, 2}_0 ∧ -p_720) -> (-b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ b^{360, 3}_0) c in CNF: c b^{360, 2}_2 ∨ -b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ p_720 ∨ -b^{360, 3}_2 c b^{360, 2}_2 ∨ -b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ p_720 ∨ -b^{360, 3}_1 c b^{360, 2}_2 ∨ -b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ p_720 ∨ b^{360, 3}_0 c in DIMACS: 24236 -24237 24238 720 -24239 0 24236 -24237 24238 720 -24240 0 24236 -24237 24238 720 24241 0 c 1-1 --> 0 c (-b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ b^{360, 2}_0 ∧ -p_720) -> (-b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ -b^{360, 3}_0) c in CNF: c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ p_720 ∨ -b^{360, 3}_2 c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ p_720 ∨ -b^{360, 3}_1 c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ p_720 ∨ -b^{360, 3}_0 c in DIMACS: 24236 24237 -24238 720 -24239 0 24236 24237 -24238 720 -24240 0 24236 24237 -24238 720 -24241 0 c 0-1 --> -1 c (-b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ -b^{360, 2}_0 ∧ -p_720) -> ( b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ b^{360, 3}_0) c in CNF: c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ p_720 ∨ b^{360, 3}_2 c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ p_720 ∨ -b^{360, 3}_1 c b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ p_720 ∨ b^{360, 3}_0 c in DIMACS: 24236 24237 24238 720 24239 0 24236 24237 24238 720 -24240 0 24236 24237 24238 720 24241 0 c -1-1 --> -2 c ( b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ b^{360, 2}_0 ∧ -p_720) -> ( b^{360, 3}_2 ∧ b^{360, 3}_1 ∧ -b^{360, 3}_0) c in CNF: c -b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ p_720 ∨ b^{360, 3}_2 c -b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ p_720 ∨ b^{360, 3}_1 c -b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ p_720 ∨ -b^{360, 3}_0 c in DIMACS: -24236 24237 -24238 720 24239 0 -24236 24237 -24238 720 24240 0 -24236 24237 -24238 720 -24241 0 c -2-1 --> break c ( b^{360, 2}_2 ∧ b^{360, 2}_1 ∧ -b^{360, 2}_0 ∧ -p_720) -> break c in CNF: c -b^{360, 2}_2 ∨ -b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ p_720 ∨ break c in DIMACS: -24236 -24237 24238 720 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{360, 2}_2 ∧ -b^{360, 2}_1 ∧ -b^{360, 2}_0 ∧ true) c in CNF: c -b^{360, 2}_2 ∨ b^{360, 2}_1 ∨ b^{360, 2}_0 ∨ false c in DIMACS: -24236 24237 24238 0 c 3 does not represent an automaton state. c -(-b^{360, 2}_2 ∧ b^{360, 2}_1 ∧ b^{360, 2}_0 ∧ true) c in CNF: c b^{360, 2}_2 ∨ -b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ false c in DIMACS: 24236 -24237 -24238 0 c -3 does not represent an automaton state. c -( b^{360, 2}_2 ∧ b^{360, 2}_1 ∧ b^{360, 2}_0 ∧ true) c in CNF: c -b^{360, 2}_2 ∨ -b^{360, 2}_1 ∨ -b^{360, 2}_0 ∨ false c in DIMACS: -24236 -24237 -24238 0 c i = 3 c -2+1 --> -1 c ( b^{360, 3}_2 ∧ b^{360, 3}_1 ∧ -b^{360, 3}_0 ∧ p_1080) -> ( b^{360, 4}_2 ∧ -b^{360, 4}_1 ∧ b^{360, 4}_0) c in CNF: c -b^{360, 3}_2 ∨ -b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ -p_1080 ∨ b^{360, 4}_2 c -b^{360, 3}_2 ∨ -b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ -p_1080 ∨ -b^{360, 4}_1 c -b^{360, 3}_2 ∨ -b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ -p_1080 ∨ b^{360, 4}_0 c in DIMACS: -24239 -24240 24241 -1080 24242 0 -24239 -24240 24241 -1080 -24243 0 -24239 -24240 24241 -1080 24244 0 c -1+1 --> 0 c ( b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ b^{360, 3}_0 ∧ p_1080) -> (-b^{360, 4}_2 ∧ -b^{360, 4}_1 ∧ -b^{360, 4}_0) c in CNF: c -b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ -p_1080 ∨ -b^{360, 4}_2 c -b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ -p_1080 ∨ -b^{360, 4}_1 c -b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ -p_1080 ∨ -b^{360, 4}_0 c in DIMACS: -24239 24240 -24241 -1080 -24242 0 -24239 24240 -24241 -1080 -24243 0 -24239 24240 -24241 -1080 -24244 0 c 0+1 --> 1 c (-b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ -b^{360, 3}_0 ∧ p_1080) -> (-b^{360, 4}_2 ∧ -b^{360, 4}_1 ∧ b^{360, 4}_0) c in CNF: c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ -p_1080 ∨ -b^{360, 4}_2 c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ -p_1080 ∨ -b^{360, 4}_1 c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ -p_1080 ∨ b^{360, 4}_0 c in DIMACS: 24239 24240 24241 -1080 -24242 0 24239 24240 24241 -1080 -24243 0 24239 24240 24241 -1080 24244 0 c 1+1 --> 2 c (-b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ b^{360, 3}_0 ∧ p_1080) -> (-b^{360, 4}_2 ∧ b^{360, 4}_1 ∧ -b^{360, 4}_0) c in CNF: c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ -p_1080 ∨ -b^{360, 4}_2 c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ -p_1080 ∨ b^{360, 4}_1 c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ -p_1080 ∨ -b^{360, 4}_0 c in DIMACS: 24239 24240 -24241 -1080 -24242 0 24239 24240 -24241 -1080 24243 0 24239 24240 -24241 -1080 -24244 0 c 2+1 --> break c (-b^{360, 3}_2 ∧ b^{360, 3}_1 ∧ -b^{360, 3}_0 ∧ p_1080) -> break c in CNF: c b^{360, 3}_2 ∨ -b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ -p_1080 ∨ break c in DIMACS: 24239 -24240 24241 -1080 1162 0 c 2-1 --> 1 c (-b^{360, 3}_2 ∧ b^{360, 3}_1 ∧ -b^{360, 3}_0 ∧ -p_1080) -> (-b^{360, 4}_2 ∧ -b^{360, 4}_1 ∧ b^{360, 4}_0) c in CNF: c b^{360, 3}_2 ∨ -b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ p_1080 ∨ -b^{360, 4}_2 c b^{360, 3}_2 ∨ -b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ p_1080 ∨ -b^{360, 4}_1 c b^{360, 3}_2 ∨ -b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ p_1080 ∨ b^{360, 4}_0 c in DIMACS: 24239 -24240 24241 1080 -24242 0 24239 -24240 24241 1080 -24243 0 24239 -24240 24241 1080 24244 0 c 1-1 --> 0 c (-b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ b^{360, 3}_0 ∧ -p_1080) -> (-b^{360, 4}_2 ∧ -b^{360, 4}_1 ∧ -b^{360, 4}_0) c in CNF: c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ p_1080 ∨ -b^{360, 4}_2 c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ p_1080 ∨ -b^{360, 4}_1 c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ p_1080 ∨ -b^{360, 4}_0 c in DIMACS: 24239 24240 -24241 1080 -24242 0 24239 24240 -24241 1080 -24243 0 24239 24240 -24241 1080 -24244 0 c 0-1 --> -1 c (-b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ -b^{360, 3}_0 ∧ -p_1080) -> ( b^{360, 4}_2 ∧ -b^{360, 4}_1 ∧ b^{360, 4}_0) c in CNF: c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ p_1080 ∨ b^{360, 4}_2 c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ p_1080 ∨ -b^{360, 4}_1 c b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ p_1080 ∨ b^{360, 4}_0 c in DIMACS: 24239 24240 24241 1080 24242 0 24239 24240 24241 1080 -24243 0 24239 24240 24241 1080 24244 0 c -1-1 --> -2 c ( b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ b^{360, 3}_0 ∧ -p_1080) -> ( b^{360, 4}_2 ∧ b^{360, 4}_1 ∧ -b^{360, 4}_0) c in CNF: c -b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ p_1080 ∨ b^{360, 4}_2 c -b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ p_1080 ∨ b^{360, 4}_1 c -b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ p_1080 ∨ -b^{360, 4}_0 c in DIMACS: -24239 24240 -24241 1080 24242 0 -24239 24240 -24241 1080 24243 0 -24239 24240 -24241 1080 -24244 0 c -2-1 --> break c ( b^{360, 3}_2 ∧ b^{360, 3}_1 ∧ -b^{360, 3}_0 ∧ -p_1080) -> break c in CNF: c -b^{360, 3}_2 ∨ -b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ p_1080 ∨ break c in DIMACS: -24239 -24240 24241 1080 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{360, 3}_2 ∧ -b^{360, 3}_1 ∧ -b^{360, 3}_0 ∧ true) c in CNF: c -b^{360, 3}_2 ∨ b^{360, 3}_1 ∨ b^{360, 3}_0 ∨ false c in DIMACS: -24239 24240 24241 0 c 3 does not represent an automaton state. c -(-b^{360, 3}_2 ∧ b^{360, 3}_1 ∧ b^{360, 3}_0 ∧ true) c in CNF: c b^{360, 3}_2 ∨ -b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ false c in DIMACS: 24239 -24240 -24241 0 c -3 does not represent an automaton state. c -( b^{360, 3}_2 ∧ b^{360, 3}_1 ∧ b^{360, 3}_0 ∧ true) c in CNF: c -b^{360, 3}_2 ∨ -b^{360, 3}_1 ∨ -b^{360, 3}_0 ∨ false c in DIMACS: -24239 -24240 -24241 0 c INIT for k = 361 c -b^{361, 1}_2 c -b^{361, 1}_1 c -b^{361, 1}_0 c in DIMACS: -24245 0 -24246 0 -24247 0 c Transitions for k = 361 c i = 1 c -2+1 --> -1 c ( b^{361, 1}_2 ∧ b^{361, 1}_1 ∧ -b^{361, 1}_0 ∧ p_361) -> ( b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ b^{361, 2}_0) c in CNF: c -b^{361, 1}_2 ∨ -b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ -p_361 ∨ b^{361, 2}_2 c -b^{361, 1}_2 ∨ -b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ -p_361 ∨ -b^{361, 2}_1 c -b^{361, 1}_2 ∨ -b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ -p_361 ∨ b^{361, 2}_0 c in DIMACS: -24245 -24246 24247 -361 24248 0 -24245 -24246 24247 -361 -24249 0 -24245 -24246 24247 -361 24250 0 c -1+1 --> 0 c ( b^{361, 1}_2 ∧ -b^{361, 1}_1 ∧ b^{361, 1}_0 ∧ p_361) -> (-b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ -b^{361, 2}_0) c in CNF: c -b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ -p_361 ∨ -b^{361, 2}_2 c -b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ -p_361 ∨ -b^{361, 2}_1 c -b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ -p_361 ∨ -b^{361, 2}_0 c in DIMACS: -24245 24246 -24247 -361 -24248 0 -24245 24246 -24247 -361 -24249 0 -24245 24246 -24247 -361 -24250 0 c 0+1 --> 1 c (-b^{361, 1}_2 ∧ -b^{361, 1}_1 ∧ -b^{361, 1}_0 ∧ p_361) -> (-b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ b^{361, 2}_0) c in CNF: c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ -p_361 ∨ -b^{361, 2}_2 c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ -p_361 ∨ -b^{361, 2}_1 c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ -p_361 ∨ b^{361, 2}_0 c in DIMACS: 24245 24246 24247 -361 -24248 0 24245 24246 24247 -361 -24249 0 24245 24246 24247 -361 24250 0 c 1+1 --> 2 c (-b^{361, 1}_2 ∧ -b^{361, 1}_1 ∧ b^{361, 1}_0 ∧ p_361) -> (-b^{361, 2}_2 ∧ b^{361, 2}_1 ∧ -b^{361, 2}_0) c in CNF: c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ -p_361 ∨ -b^{361, 2}_2 c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ -p_361 ∨ b^{361, 2}_1 c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ -p_361 ∨ -b^{361, 2}_0 c in DIMACS: 24245 24246 -24247 -361 -24248 0 24245 24246 -24247 -361 24249 0 24245 24246 -24247 -361 -24250 0 c 2+1 --> break c (-b^{361, 1}_2 ∧ b^{361, 1}_1 ∧ -b^{361, 1}_0 ∧ p_361) -> break c in CNF: c b^{361, 1}_2 ∨ -b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ -p_361 ∨ break c in DIMACS: 24245 -24246 24247 -361 1162 0 c 2-1 --> 1 c (-b^{361, 1}_2 ∧ b^{361, 1}_1 ∧ -b^{361, 1}_0 ∧ -p_361) -> (-b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ b^{361, 2}_0) c in CNF: c b^{361, 1}_2 ∨ -b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ p_361 ∨ -b^{361, 2}_2 c b^{361, 1}_2 ∨ -b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ p_361 ∨ -b^{361, 2}_1 c b^{361, 1}_2 ∨ -b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ p_361 ∨ b^{361, 2}_0 c in DIMACS: 24245 -24246 24247 361 -24248 0 24245 -24246 24247 361 -24249 0 24245 -24246 24247 361 24250 0 c 1-1 --> 0 c (-b^{361, 1}_2 ∧ -b^{361, 1}_1 ∧ b^{361, 1}_0 ∧ -p_361) -> (-b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ -b^{361, 2}_0) c in CNF: c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ p_361 ∨ -b^{361, 2}_2 c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ p_361 ∨ -b^{361, 2}_1 c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ p_361 ∨ -b^{361, 2}_0 c in DIMACS: 24245 24246 -24247 361 -24248 0 24245 24246 -24247 361 -24249 0 24245 24246 -24247 361 -24250 0 c 0-1 --> -1 c (-b^{361, 1}_2 ∧ -b^{361, 1}_1 ∧ -b^{361, 1}_0 ∧ -p_361) -> ( b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ b^{361, 2}_0) c in CNF: c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ p_361 ∨ b^{361, 2}_2 c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ p_361 ∨ -b^{361, 2}_1 c b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ p_361 ∨ b^{361, 2}_0 c in DIMACS: 24245 24246 24247 361 24248 0 24245 24246 24247 361 -24249 0 24245 24246 24247 361 24250 0 c -1-1 --> -2 c ( b^{361, 1}_2 ∧ -b^{361, 1}_1 ∧ b^{361, 1}_0 ∧ -p_361) -> ( b^{361, 2}_2 ∧ b^{361, 2}_1 ∧ -b^{361, 2}_0) c in CNF: c -b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ p_361 ∨ b^{361, 2}_2 c -b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ p_361 ∨ b^{361, 2}_1 c -b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ p_361 ∨ -b^{361, 2}_0 c in DIMACS: -24245 24246 -24247 361 24248 0 -24245 24246 -24247 361 24249 0 -24245 24246 -24247 361 -24250 0 c -2-1 --> break c ( b^{361, 1}_2 ∧ b^{361, 1}_1 ∧ -b^{361, 1}_0 ∧ -p_361) -> break c in CNF: c -b^{361, 1}_2 ∨ -b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ p_361 ∨ break c in DIMACS: -24245 -24246 24247 361 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{361, 1}_2 ∧ -b^{361, 1}_1 ∧ -b^{361, 1}_0 ∧ true) c in CNF: c -b^{361, 1}_2 ∨ b^{361, 1}_1 ∨ b^{361, 1}_0 ∨ false c in DIMACS: -24245 24246 24247 0 c 3 does not represent an automaton state. c -(-b^{361, 1}_2 ∧ b^{361, 1}_1 ∧ b^{361, 1}_0 ∧ true) c in CNF: c b^{361, 1}_2 ∨ -b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ false c in DIMACS: 24245 -24246 -24247 0 c -3 does not represent an automaton state. c -( b^{361, 1}_2 ∧ b^{361, 1}_1 ∧ b^{361, 1}_0 ∧ true) c in CNF: c -b^{361, 1}_2 ∨ -b^{361, 1}_1 ∨ -b^{361, 1}_0 ∨ false c in DIMACS: -24245 -24246 -24247 0 c i = 2 c -2+1 --> -1 c ( b^{361, 2}_2 ∧ b^{361, 2}_1 ∧ -b^{361, 2}_0 ∧ p_722) -> ( b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ b^{361, 3}_0) c in CNF: c -b^{361, 2}_2 ∨ -b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ -p_722 ∨ b^{361, 3}_2 c -b^{361, 2}_2 ∨ -b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ -p_722 ∨ -b^{361, 3}_1 c -b^{361, 2}_2 ∨ -b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ -p_722 ∨ b^{361, 3}_0 c in DIMACS: -24248 -24249 24250 -722 24251 0 -24248 -24249 24250 -722 -24252 0 -24248 -24249 24250 -722 24253 0 c -1+1 --> 0 c ( b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ b^{361, 2}_0 ∧ p_722) -> (-b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ -b^{361, 3}_0) c in CNF: c -b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ -p_722 ∨ -b^{361, 3}_2 c -b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ -p_722 ∨ -b^{361, 3}_1 c -b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ -p_722 ∨ -b^{361, 3}_0 c in DIMACS: -24248 24249 -24250 -722 -24251 0 -24248 24249 -24250 -722 -24252 0 -24248 24249 -24250 -722 -24253 0 c 0+1 --> 1 c (-b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ -b^{361, 2}_0 ∧ p_722) -> (-b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ b^{361, 3}_0) c in CNF: c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ -p_722 ∨ -b^{361, 3}_2 c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ -p_722 ∨ -b^{361, 3}_1 c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ -p_722 ∨ b^{361, 3}_0 c in DIMACS: 24248 24249 24250 -722 -24251 0 24248 24249 24250 -722 -24252 0 24248 24249 24250 -722 24253 0 c 1+1 --> 2 c (-b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ b^{361, 2}_0 ∧ p_722) -> (-b^{361, 3}_2 ∧ b^{361, 3}_1 ∧ -b^{361, 3}_0) c in CNF: c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ -p_722 ∨ -b^{361, 3}_2 c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ -p_722 ∨ b^{361, 3}_1 c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ -p_722 ∨ -b^{361, 3}_0 c in DIMACS: 24248 24249 -24250 -722 -24251 0 24248 24249 -24250 -722 24252 0 24248 24249 -24250 -722 -24253 0 c 2+1 --> break c (-b^{361, 2}_2 ∧ b^{361, 2}_1 ∧ -b^{361, 2}_0 ∧ p_722) -> break c in CNF: c b^{361, 2}_2 ∨ -b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ -p_722 ∨ break c in DIMACS: 24248 -24249 24250 -722 1162 0 c 2-1 --> 1 c (-b^{361, 2}_2 ∧ b^{361, 2}_1 ∧ -b^{361, 2}_0 ∧ -p_722) -> (-b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ b^{361, 3}_0) c in CNF: c b^{361, 2}_2 ∨ -b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ p_722 ∨ -b^{361, 3}_2 c b^{361, 2}_2 ∨ -b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ p_722 ∨ -b^{361, 3}_1 c b^{361, 2}_2 ∨ -b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ p_722 ∨ b^{361, 3}_0 c in DIMACS: 24248 -24249 24250 722 -24251 0 24248 -24249 24250 722 -24252 0 24248 -24249 24250 722 24253 0 c 1-1 --> 0 c (-b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ b^{361, 2}_0 ∧ -p_722) -> (-b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ -b^{361, 3}_0) c in CNF: c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ p_722 ∨ -b^{361, 3}_2 c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ p_722 ∨ -b^{361, 3}_1 c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ p_722 ∨ -b^{361, 3}_0 c in DIMACS: 24248 24249 -24250 722 -24251 0 24248 24249 -24250 722 -24252 0 24248 24249 -24250 722 -24253 0 c 0-1 --> -1 c (-b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ -b^{361, 2}_0 ∧ -p_722) -> ( b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ b^{361, 3}_0) c in CNF: c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ p_722 ∨ b^{361, 3}_2 c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ p_722 ∨ -b^{361, 3}_1 c b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ p_722 ∨ b^{361, 3}_0 c in DIMACS: 24248 24249 24250 722 24251 0 24248 24249 24250 722 -24252 0 24248 24249 24250 722 24253 0 c -1-1 --> -2 c ( b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ b^{361, 2}_0 ∧ -p_722) -> ( b^{361, 3}_2 ∧ b^{361, 3}_1 ∧ -b^{361, 3}_0) c in CNF: c -b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ p_722 ∨ b^{361, 3}_2 c -b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ p_722 ∨ b^{361, 3}_1 c -b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ p_722 ∨ -b^{361, 3}_0 c in DIMACS: -24248 24249 -24250 722 24251 0 -24248 24249 -24250 722 24252 0 -24248 24249 -24250 722 -24253 0 c -2-1 --> break c ( b^{361, 2}_2 ∧ b^{361, 2}_1 ∧ -b^{361, 2}_0 ∧ -p_722) -> break c in CNF: c -b^{361, 2}_2 ∨ -b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ p_722 ∨ break c in DIMACS: -24248 -24249 24250 722 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{361, 2}_2 ∧ -b^{361, 2}_1 ∧ -b^{361, 2}_0 ∧ true) c in CNF: c -b^{361, 2}_2 ∨ b^{361, 2}_1 ∨ b^{361, 2}_0 ∨ false c in DIMACS: -24248 24249 24250 0 c 3 does not represent an automaton state. c -(-b^{361, 2}_2 ∧ b^{361, 2}_1 ∧ b^{361, 2}_0 ∧ true) c in CNF: c b^{361, 2}_2 ∨ -b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ false c in DIMACS: 24248 -24249 -24250 0 c -3 does not represent an automaton state. c -( b^{361, 2}_2 ∧ b^{361, 2}_1 ∧ b^{361, 2}_0 ∧ true) c in CNF: c -b^{361, 2}_2 ∨ -b^{361, 2}_1 ∨ -b^{361, 2}_0 ∨ false c in DIMACS: -24248 -24249 -24250 0 c i = 3 c -2+1 --> -1 c ( b^{361, 3}_2 ∧ b^{361, 3}_1 ∧ -b^{361, 3}_0 ∧ p_1083) -> ( b^{361, 4}_2 ∧ -b^{361, 4}_1 ∧ b^{361, 4}_0) c in CNF: c -b^{361, 3}_2 ∨ -b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ -p_1083 ∨ b^{361, 4}_2 c -b^{361, 3}_2 ∨ -b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ -p_1083 ∨ -b^{361, 4}_1 c -b^{361, 3}_2 ∨ -b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ -p_1083 ∨ b^{361, 4}_0 c in DIMACS: -24251 -24252 24253 -1083 24254 0 -24251 -24252 24253 -1083 -24255 0 -24251 -24252 24253 -1083 24256 0 c -1+1 --> 0 c ( b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ b^{361, 3}_0 ∧ p_1083) -> (-b^{361, 4}_2 ∧ -b^{361, 4}_1 ∧ -b^{361, 4}_0) c in CNF: c -b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ -p_1083 ∨ -b^{361, 4}_2 c -b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ -p_1083 ∨ -b^{361, 4}_1 c -b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ -p_1083 ∨ -b^{361, 4}_0 c in DIMACS: -24251 24252 -24253 -1083 -24254 0 -24251 24252 -24253 -1083 -24255 0 -24251 24252 -24253 -1083 -24256 0 c 0+1 --> 1 c (-b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ -b^{361, 3}_0 ∧ p_1083) -> (-b^{361, 4}_2 ∧ -b^{361, 4}_1 ∧ b^{361, 4}_0) c in CNF: c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ -p_1083 ∨ -b^{361, 4}_2 c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ -p_1083 ∨ -b^{361, 4}_1 c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ -p_1083 ∨ b^{361, 4}_0 c in DIMACS: 24251 24252 24253 -1083 -24254 0 24251 24252 24253 -1083 -24255 0 24251 24252 24253 -1083 24256 0 c 1+1 --> 2 c (-b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ b^{361, 3}_0 ∧ p_1083) -> (-b^{361, 4}_2 ∧ b^{361, 4}_1 ∧ -b^{361, 4}_0) c in CNF: c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ -p_1083 ∨ -b^{361, 4}_2 c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ -p_1083 ∨ b^{361, 4}_1 c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ -p_1083 ∨ -b^{361, 4}_0 c in DIMACS: 24251 24252 -24253 -1083 -24254 0 24251 24252 -24253 -1083 24255 0 24251 24252 -24253 -1083 -24256 0 c 2+1 --> break c (-b^{361, 3}_2 ∧ b^{361, 3}_1 ∧ -b^{361, 3}_0 ∧ p_1083) -> break c in CNF: c b^{361, 3}_2 ∨ -b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ -p_1083 ∨ break c in DIMACS: 24251 -24252 24253 -1083 1162 0 c 2-1 --> 1 c (-b^{361, 3}_2 ∧ b^{361, 3}_1 ∧ -b^{361, 3}_0 ∧ -p_1083) -> (-b^{361, 4}_2 ∧ -b^{361, 4}_1 ∧ b^{361, 4}_0) c in CNF: c b^{361, 3}_2 ∨ -b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ p_1083 ∨ -b^{361, 4}_2 c b^{361, 3}_2 ∨ -b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ p_1083 ∨ -b^{361, 4}_1 c b^{361, 3}_2 ∨ -b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ p_1083 ∨ b^{361, 4}_0 c in DIMACS: 24251 -24252 24253 1083 -24254 0 24251 -24252 24253 1083 -24255 0 24251 -24252 24253 1083 24256 0 c 1-1 --> 0 c (-b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ b^{361, 3}_0 ∧ -p_1083) -> (-b^{361, 4}_2 ∧ -b^{361, 4}_1 ∧ -b^{361, 4}_0) c in CNF: c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ p_1083 ∨ -b^{361, 4}_2 c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ p_1083 ∨ -b^{361, 4}_1 c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ p_1083 ∨ -b^{361, 4}_0 c in DIMACS: 24251 24252 -24253 1083 -24254 0 24251 24252 -24253 1083 -24255 0 24251 24252 -24253 1083 -24256 0 c 0-1 --> -1 c (-b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ -b^{361, 3}_0 ∧ -p_1083) -> ( b^{361, 4}_2 ∧ -b^{361, 4}_1 ∧ b^{361, 4}_0) c in CNF: c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ p_1083 ∨ b^{361, 4}_2 c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ p_1083 ∨ -b^{361, 4}_1 c b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ p_1083 ∨ b^{361, 4}_0 c in DIMACS: 24251 24252 24253 1083 24254 0 24251 24252 24253 1083 -24255 0 24251 24252 24253 1083 24256 0 c -1-1 --> -2 c ( b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ b^{361, 3}_0 ∧ -p_1083) -> ( b^{361, 4}_2 ∧ b^{361, 4}_1 ∧ -b^{361, 4}_0) c in CNF: c -b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ p_1083 ∨ b^{361, 4}_2 c -b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ p_1083 ∨ b^{361, 4}_1 c -b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ p_1083 ∨ -b^{361, 4}_0 c in DIMACS: -24251 24252 -24253 1083 24254 0 -24251 24252 -24253 1083 24255 0 -24251 24252 -24253 1083 -24256 0 c -2-1 --> break c ( b^{361, 3}_2 ∧ b^{361, 3}_1 ∧ -b^{361, 3}_0 ∧ -p_1083) -> break c in CNF: c -b^{361, 3}_2 ∨ -b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ p_1083 ∨ break c in DIMACS: -24251 -24252 24253 1083 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{361, 3}_2 ∧ -b^{361, 3}_1 ∧ -b^{361, 3}_0 ∧ true) c in CNF: c -b^{361, 3}_2 ∨ b^{361, 3}_1 ∨ b^{361, 3}_0 ∨ false c in DIMACS: -24251 24252 24253 0 c 3 does not represent an automaton state. c -(-b^{361, 3}_2 ∧ b^{361, 3}_1 ∧ b^{361, 3}_0 ∧ true) c in CNF: c b^{361, 3}_2 ∨ -b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ false c in DIMACS: 24251 -24252 -24253 0 c -3 does not represent an automaton state. c -( b^{361, 3}_2 ∧ b^{361, 3}_1 ∧ b^{361, 3}_0 ∧ true) c in CNF: c -b^{361, 3}_2 ∨ -b^{361, 3}_1 ∨ -b^{361, 3}_0 ∨ false c in DIMACS: -24251 -24252 -24253 0 c INIT for k = 362 c -b^{362, 1}_2 c -b^{362, 1}_1 c -b^{362, 1}_0 c in DIMACS: -24257 0 -24258 0 -24259 0 c Transitions for k = 362 c i = 1 c -2+1 --> -1 c ( b^{362, 1}_2 ∧ b^{362, 1}_1 ∧ -b^{362, 1}_0 ∧ p_362) -> ( b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ b^{362, 2}_0) c in CNF: c -b^{362, 1}_2 ∨ -b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ -p_362 ∨ b^{362, 2}_2 c -b^{362, 1}_2 ∨ -b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ -p_362 ∨ -b^{362, 2}_1 c -b^{362, 1}_2 ∨ -b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ -p_362 ∨ b^{362, 2}_0 c in DIMACS: -24257 -24258 24259 -362 24260 0 -24257 -24258 24259 -362 -24261 0 -24257 -24258 24259 -362 24262 0 c -1+1 --> 0 c ( b^{362, 1}_2 ∧ -b^{362, 1}_1 ∧ b^{362, 1}_0 ∧ p_362) -> (-b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ -b^{362, 2}_0) c in CNF: c -b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ -p_362 ∨ -b^{362, 2}_2 c -b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ -p_362 ∨ -b^{362, 2}_1 c -b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ -p_362 ∨ -b^{362, 2}_0 c in DIMACS: -24257 24258 -24259 -362 -24260 0 -24257 24258 -24259 -362 -24261 0 -24257 24258 -24259 -362 -24262 0 c 0+1 --> 1 c (-b^{362, 1}_2 ∧ -b^{362, 1}_1 ∧ -b^{362, 1}_0 ∧ p_362) -> (-b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ b^{362, 2}_0) c in CNF: c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ -p_362 ∨ -b^{362, 2}_2 c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ -p_362 ∨ -b^{362, 2}_1 c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ -p_362 ∨ b^{362, 2}_0 c in DIMACS: 24257 24258 24259 -362 -24260 0 24257 24258 24259 -362 -24261 0 24257 24258 24259 -362 24262 0 c 1+1 --> 2 c (-b^{362, 1}_2 ∧ -b^{362, 1}_1 ∧ b^{362, 1}_0 ∧ p_362) -> (-b^{362, 2}_2 ∧ b^{362, 2}_1 ∧ -b^{362, 2}_0) c in CNF: c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ -p_362 ∨ -b^{362, 2}_2 c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ -p_362 ∨ b^{362, 2}_1 c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ -p_362 ∨ -b^{362, 2}_0 c in DIMACS: 24257 24258 -24259 -362 -24260 0 24257 24258 -24259 -362 24261 0 24257 24258 -24259 -362 -24262 0 c 2+1 --> break c (-b^{362, 1}_2 ∧ b^{362, 1}_1 ∧ -b^{362, 1}_0 ∧ p_362) -> break c in CNF: c b^{362, 1}_2 ∨ -b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ -p_362 ∨ break c in DIMACS: 24257 -24258 24259 -362 1162 0 c 2-1 --> 1 c (-b^{362, 1}_2 ∧ b^{362, 1}_1 ∧ -b^{362, 1}_0 ∧ -p_362) -> (-b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ b^{362, 2}_0) c in CNF: c b^{362, 1}_2 ∨ -b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ p_362 ∨ -b^{362, 2}_2 c b^{362, 1}_2 ∨ -b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ p_362 ∨ -b^{362, 2}_1 c b^{362, 1}_2 ∨ -b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ p_362 ∨ b^{362, 2}_0 c in DIMACS: 24257 -24258 24259 362 -24260 0 24257 -24258 24259 362 -24261 0 24257 -24258 24259 362 24262 0 c 1-1 --> 0 c (-b^{362, 1}_2 ∧ -b^{362, 1}_1 ∧ b^{362, 1}_0 ∧ -p_362) -> (-b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ -b^{362, 2}_0) c in CNF: c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ p_362 ∨ -b^{362, 2}_2 c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ p_362 ∨ -b^{362, 2}_1 c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ p_362 ∨ -b^{362, 2}_0 c in DIMACS: 24257 24258 -24259 362 -24260 0 24257 24258 -24259 362 -24261 0 24257 24258 -24259 362 -24262 0 c 0-1 --> -1 c (-b^{362, 1}_2 ∧ -b^{362, 1}_1 ∧ -b^{362, 1}_0 ∧ -p_362) -> ( b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ b^{362, 2}_0) c in CNF: c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ p_362 ∨ b^{362, 2}_2 c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ p_362 ∨ -b^{362, 2}_1 c b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ p_362 ∨ b^{362, 2}_0 c in DIMACS: 24257 24258 24259 362 24260 0 24257 24258 24259 362 -24261 0 24257 24258 24259 362 24262 0 c -1-1 --> -2 c ( b^{362, 1}_2 ∧ -b^{362, 1}_1 ∧ b^{362, 1}_0 ∧ -p_362) -> ( b^{362, 2}_2 ∧ b^{362, 2}_1 ∧ -b^{362, 2}_0) c in CNF: c -b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ p_362 ∨ b^{362, 2}_2 c -b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ p_362 ∨ b^{362, 2}_1 c -b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ p_362 ∨ -b^{362, 2}_0 c in DIMACS: -24257 24258 -24259 362 24260 0 -24257 24258 -24259 362 24261 0 -24257 24258 -24259 362 -24262 0 c -2-1 --> break c ( b^{362, 1}_2 ∧ b^{362, 1}_1 ∧ -b^{362, 1}_0 ∧ -p_362) -> break c in CNF: c -b^{362, 1}_2 ∨ -b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ p_362 ∨ break c in DIMACS: -24257 -24258 24259 362 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{362, 1}_2 ∧ -b^{362, 1}_1 ∧ -b^{362, 1}_0 ∧ true) c in CNF: c -b^{362, 1}_2 ∨ b^{362, 1}_1 ∨ b^{362, 1}_0 ∨ false c in DIMACS: -24257 24258 24259 0 c 3 does not represent an automaton state. c -(-b^{362, 1}_2 ∧ b^{362, 1}_1 ∧ b^{362, 1}_0 ∧ true) c in CNF: c b^{362, 1}_2 ∨ -b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ false c in DIMACS: 24257 -24258 -24259 0 c -3 does not represent an automaton state. c -( b^{362, 1}_2 ∧ b^{362, 1}_1 ∧ b^{362, 1}_0 ∧ true) c in CNF: c -b^{362, 1}_2 ∨ -b^{362, 1}_1 ∨ -b^{362, 1}_0 ∨ false c in DIMACS: -24257 -24258 -24259 0 c i = 2 c -2+1 --> -1 c ( b^{362, 2}_2 ∧ b^{362, 2}_1 ∧ -b^{362, 2}_0 ∧ p_724) -> ( b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ b^{362, 3}_0) c in CNF: c -b^{362, 2}_2 ∨ -b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ -p_724 ∨ b^{362, 3}_2 c -b^{362, 2}_2 ∨ -b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ -p_724 ∨ -b^{362, 3}_1 c -b^{362, 2}_2 ∨ -b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ -p_724 ∨ b^{362, 3}_0 c in DIMACS: -24260 -24261 24262 -724 24263 0 -24260 -24261 24262 -724 -24264 0 -24260 -24261 24262 -724 24265 0 c -1+1 --> 0 c ( b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ b^{362, 2}_0 ∧ p_724) -> (-b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ -b^{362, 3}_0) c in CNF: c -b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ -p_724 ∨ -b^{362, 3}_2 c -b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ -p_724 ∨ -b^{362, 3}_1 c -b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ -p_724 ∨ -b^{362, 3}_0 c in DIMACS: -24260 24261 -24262 -724 -24263 0 -24260 24261 -24262 -724 -24264 0 -24260 24261 -24262 -724 -24265 0 c 0+1 --> 1 c (-b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ -b^{362, 2}_0 ∧ p_724) -> (-b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ b^{362, 3}_0) c in CNF: c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ -p_724 ∨ -b^{362, 3}_2 c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ -p_724 ∨ -b^{362, 3}_1 c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ -p_724 ∨ b^{362, 3}_0 c in DIMACS: 24260 24261 24262 -724 -24263 0 24260 24261 24262 -724 -24264 0 24260 24261 24262 -724 24265 0 c 1+1 --> 2 c (-b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ b^{362, 2}_0 ∧ p_724) -> (-b^{362, 3}_2 ∧ b^{362, 3}_1 ∧ -b^{362, 3}_0) c in CNF: c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ -p_724 ∨ -b^{362, 3}_2 c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ -p_724 ∨ b^{362, 3}_1 c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ -p_724 ∨ -b^{362, 3}_0 c in DIMACS: 24260 24261 -24262 -724 -24263 0 24260 24261 -24262 -724 24264 0 24260 24261 -24262 -724 -24265 0 c 2+1 --> break c (-b^{362, 2}_2 ∧ b^{362, 2}_1 ∧ -b^{362, 2}_0 ∧ p_724) -> break c in CNF: c b^{362, 2}_2 ∨ -b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ -p_724 ∨ break c in DIMACS: 24260 -24261 24262 -724 1162 0 c 2-1 --> 1 c (-b^{362, 2}_2 ∧ b^{362, 2}_1 ∧ -b^{362, 2}_0 ∧ -p_724) -> (-b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ b^{362, 3}_0) c in CNF: c b^{362, 2}_2 ∨ -b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ p_724 ∨ -b^{362, 3}_2 c b^{362, 2}_2 ∨ -b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ p_724 ∨ -b^{362, 3}_1 c b^{362, 2}_2 ∨ -b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ p_724 ∨ b^{362, 3}_0 c in DIMACS: 24260 -24261 24262 724 -24263 0 24260 -24261 24262 724 -24264 0 24260 -24261 24262 724 24265 0 c 1-1 --> 0 c (-b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ b^{362, 2}_0 ∧ -p_724) -> (-b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ -b^{362, 3}_0) c in CNF: c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ p_724 ∨ -b^{362, 3}_2 c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ p_724 ∨ -b^{362, 3}_1 c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ p_724 ∨ -b^{362, 3}_0 c in DIMACS: 24260 24261 -24262 724 -24263 0 24260 24261 -24262 724 -24264 0 24260 24261 -24262 724 -24265 0 c 0-1 --> -1 c (-b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ -b^{362, 2}_0 ∧ -p_724) -> ( b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ b^{362, 3}_0) c in CNF: c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ p_724 ∨ b^{362, 3}_2 c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ p_724 ∨ -b^{362, 3}_1 c b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ p_724 ∨ b^{362, 3}_0 c in DIMACS: 24260 24261 24262 724 24263 0 24260 24261 24262 724 -24264 0 24260 24261 24262 724 24265 0 c -1-1 --> -2 c ( b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ b^{362, 2}_0 ∧ -p_724) -> ( b^{362, 3}_2 ∧ b^{362, 3}_1 ∧ -b^{362, 3}_0) c in CNF: c -b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ p_724 ∨ b^{362, 3}_2 c -b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ p_724 ∨ b^{362, 3}_1 c -b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ p_724 ∨ -b^{362, 3}_0 c in DIMACS: -24260 24261 -24262 724 24263 0 -24260 24261 -24262 724 24264 0 -24260 24261 -24262 724 -24265 0 c -2-1 --> break c ( b^{362, 2}_2 ∧ b^{362, 2}_1 ∧ -b^{362, 2}_0 ∧ -p_724) -> break c in CNF: c -b^{362, 2}_2 ∨ -b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ p_724 ∨ break c in DIMACS: -24260 -24261 24262 724 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{362, 2}_2 ∧ -b^{362, 2}_1 ∧ -b^{362, 2}_0 ∧ true) c in CNF: c -b^{362, 2}_2 ∨ b^{362, 2}_1 ∨ b^{362, 2}_0 ∨ false c in DIMACS: -24260 24261 24262 0 c 3 does not represent an automaton state. c -(-b^{362, 2}_2 ∧ b^{362, 2}_1 ∧ b^{362, 2}_0 ∧ true) c in CNF: c b^{362, 2}_2 ∨ -b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ false c in DIMACS: 24260 -24261 -24262 0 c -3 does not represent an automaton state. c -( b^{362, 2}_2 ∧ b^{362, 2}_1 ∧ b^{362, 2}_0 ∧ true) c in CNF: c -b^{362, 2}_2 ∨ -b^{362, 2}_1 ∨ -b^{362, 2}_0 ∨ false c in DIMACS: -24260 -24261 -24262 0 c i = 3 c -2+1 --> -1 c ( b^{362, 3}_2 ∧ b^{362, 3}_1 ∧ -b^{362, 3}_0 ∧ p_1086) -> ( b^{362, 4}_2 ∧ -b^{362, 4}_1 ∧ b^{362, 4}_0) c in CNF: c -b^{362, 3}_2 ∨ -b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ -p_1086 ∨ b^{362, 4}_2 c -b^{362, 3}_2 ∨ -b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ -p_1086 ∨ -b^{362, 4}_1 c -b^{362, 3}_2 ∨ -b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ -p_1086 ∨ b^{362, 4}_0 c in DIMACS: -24263 -24264 24265 -1086 24266 0 -24263 -24264 24265 -1086 -24267 0 -24263 -24264 24265 -1086 24268 0 c -1+1 --> 0 c ( b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ b^{362, 3}_0 ∧ p_1086) -> (-b^{362, 4}_2 ∧ -b^{362, 4}_1 ∧ -b^{362, 4}_0) c in CNF: c -b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ -p_1086 ∨ -b^{362, 4}_2 c -b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ -p_1086 ∨ -b^{362, 4}_1 c -b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ -p_1086 ∨ -b^{362, 4}_0 c in DIMACS: -24263 24264 -24265 -1086 -24266 0 -24263 24264 -24265 -1086 -24267 0 -24263 24264 -24265 -1086 -24268 0 c 0+1 --> 1 c (-b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ -b^{362, 3}_0 ∧ p_1086) -> (-b^{362, 4}_2 ∧ -b^{362, 4}_1 ∧ b^{362, 4}_0) c in CNF: c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ -p_1086 ∨ -b^{362, 4}_2 c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ -p_1086 ∨ -b^{362, 4}_1 c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ -p_1086 ∨ b^{362, 4}_0 c in DIMACS: 24263 24264 24265 -1086 -24266 0 24263 24264 24265 -1086 -24267 0 24263 24264 24265 -1086 24268 0 c 1+1 --> 2 c (-b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ b^{362, 3}_0 ∧ p_1086) -> (-b^{362, 4}_2 ∧ b^{362, 4}_1 ∧ -b^{362, 4}_0) c in CNF: c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ -p_1086 ∨ -b^{362, 4}_2 c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ -p_1086 ∨ b^{362, 4}_1 c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ -p_1086 ∨ -b^{362, 4}_0 c in DIMACS: 24263 24264 -24265 -1086 -24266 0 24263 24264 -24265 -1086 24267 0 24263 24264 -24265 -1086 -24268 0 c 2+1 --> break c (-b^{362, 3}_2 ∧ b^{362, 3}_1 ∧ -b^{362, 3}_0 ∧ p_1086) -> break c in CNF: c b^{362, 3}_2 ∨ -b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ -p_1086 ∨ break c in DIMACS: 24263 -24264 24265 -1086 1162 0 c 2-1 --> 1 c (-b^{362, 3}_2 ∧ b^{362, 3}_1 ∧ -b^{362, 3}_0 ∧ -p_1086) -> (-b^{362, 4}_2 ∧ -b^{362, 4}_1 ∧ b^{362, 4}_0) c in CNF: c b^{362, 3}_2 ∨ -b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ p_1086 ∨ -b^{362, 4}_2 c b^{362, 3}_2 ∨ -b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ p_1086 ∨ -b^{362, 4}_1 c b^{362, 3}_2 ∨ -b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ p_1086 ∨ b^{362, 4}_0 c in DIMACS: 24263 -24264 24265 1086 -24266 0 24263 -24264 24265 1086 -24267 0 24263 -24264 24265 1086 24268 0 c 1-1 --> 0 c (-b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ b^{362, 3}_0 ∧ -p_1086) -> (-b^{362, 4}_2 ∧ -b^{362, 4}_1 ∧ -b^{362, 4}_0) c in CNF: c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ p_1086 ∨ -b^{362, 4}_2 c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ p_1086 ∨ -b^{362, 4}_1 c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ p_1086 ∨ -b^{362, 4}_0 c in DIMACS: 24263 24264 -24265 1086 -24266 0 24263 24264 -24265 1086 -24267 0 24263 24264 -24265 1086 -24268 0 c 0-1 --> -1 c (-b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ -b^{362, 3}_0 ∧ -p_1086) -> ( b^{362, 4}_2 ∧ -b^{362, 4}_1 ∧ b^{362, 4}_0) c in CNF: c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ p_1086 ∨ b^{362, 4}_2 c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ p_1086 ∨ -b^{362, 4}_1 c b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ p_1086 ∨ b^{362, 4}_0 c in DIMACS: 24263 24264 24265 1086 24266 0 24263 24264 24265 1086 -24267 0 24263 24264 24265 1086 24268 0 c -1-1 --> -2 c ( b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ b^{362, 3}_0 ∧ -p_1086) -> ( b^{362, 4}_2 ∧ b^{362, 4}_1 ∧ -b^{362, 4}_0) c in CNF: c -b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ p_1086 ∨ b^{362, 4}_2 c -b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ p_1086 ∨ b^{362, 4}_1 c -b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ p_1086 ∨ -b^{362, 4}_0 c in DIMACS: -24263 24264 -24265 1086 24266 0 -24263 24264 -24265 1086 24267 0 -24263 24264 -24265 1086 -24268 0 c -2-1 --> break c ( b^{362, 3}_2 ∧ b^{362, 3}_1 ∧ -b^{362, 3}_0 ∧ -p_1086) -> break c in CNF: c -b^{362, 3}_2 ∨ -b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ p_1086 ∨ break c in DIMACS: -24263 -24264 24265 1086 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{362, 3}_2 ∧ -b^{362, 3}_1 ∧ -b^{362, 3}_0 ∧ true) c in CNF: c -b^{362, 3}_2 ∨ b^{362, 3}_1 ∨ b^{362, 3}_0 ∨ false c in DIMACS: -24263 24264 24265 0 c 3 does not represent an automaton state. c -(-b^{362, 3}_2 ∧ b^{362, 3}_1 ∧ b^{362, 3}_0 ∧ true) c in CNF: c b^{362, 3}_2 ∨ -b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ false c in DIMACS: 24263 -24264 -24265 0 c -3 does not represent an automaton state. c -( b^{362, 3}_2 ∧ b^{362, 3}_1 ∧ b^{362, 3}_0 ∧ true) c in CNF: c -b^{362, 3}_2 ∨ -b^{362, 3}_1 ∨ -b^{362, 3}_0 ∨ false c in DIMACS: -24263 -24264 -24265 0 c INIT for k = 363 c -b^{363, 1}_2 c -b^{363, 1}_1 c -b^{363, 1}_0 c in DIMACS: -24269 0 -24270 0 -24271 0 c Transitions for k = 363 c i = 1 c -2+1 --> -1 c ( b^{363, 1}_2 ∧ b^{363, 1}_1 ∧ -b^{363, 1}_0 ∧ p_363) -> ( b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ b^{363, 2}_0) c in CNF: c -b^{363, 1}_2 ∨ -b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ -p_363 ∨ b^{363, 2}_2 c -b^{363, 1}_2 ∨ -b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ -p_363 ∨ -b^{363, 2}_1 c -b^{363, 1}_2 ∨ -b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ -p_363 ∨ b^{363, 2}_0 c in DIMACS: -24269 -24270 24271 -363 24272 0 -24269 -24270 24271 -363 -24273 0 -24269 -24270 24271 -363 24274 0 c -1+1 --> 0 c ( b^{363, 1}_2 ∧ -b^{363, 1}_1 ∧ b^{363, 1}_0 ∧ p_363) -> (-b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ -b^{363, 2}_0) c in CNF: c -b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ -p_363 ∨ -b^{363, 2}_2 c -b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ -p_363 ∨ -b^{363, 2}_1 c -b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ -p_363 ∨ -b^{363, 2}_0 c in DIMACS: -24269 24270 -24271 -363 -24272 0 -24269 24270 -24271 -363 -24273 0 -24269 24270 -24271 -363 -24274 0 c 0+1 --> 1 c (-b^{363, 1}_2 ∧ -b^{363, 1}_1 ∧ -b^{363, 1}_0 ∧ p_363) -> (-b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ b^{363, 2}_0) c in CNF: c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ -p_363 ∨ -b^{363, 2}_2 c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ -p_363 ∨ -b^{363, 2}_1 c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ -p_363 ∨ b^{363, 2}_0 c in DIMACS: 24269 24270 24271 -363 -24272 0 24269 24270 24271 -363 -24273 0 24269 24270 24271 -363 24274 0 c 1+1 --> 2 c (-b^{363, 1}_2 ∧ -b^{363, 1}_1 ∧ b^{363, 1}_0 ∧ p_363) -> (-b^{363, 2}_2 ∧ b^{363, 2}_1 ∧ -b^{363, 2}_0) c in CNF: c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ -p_363 ∨ -b^{363, 2}_2 c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ -p_363 ∨ b^{363, 2}_1 c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ -p_363 ∨ -b^{363, 2}_0 c in DIMACS: 24269 24270 -24271 -363 -24272 0 24269 24270 -24271 -363 24273 0 24269 24270 -24271 -363 -24274 0 c 2+1 --> break c (-b^{363, 1}_2 ∧ b^{363, 1}_1 ∧ -b^{363, 1}_0 ∧ p_363) -> break c in CNF: c b^{363, 1}_2 ∨ -b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ -p_363 ∨ break c in DIMACS: 24269 -24270 24271 -363 1162 0 c 2-1 --> 1 c (-b^{363, 1}_2 ∧ b^{363, 1}_1 ∧ -b^{363, 1}_0 ∧ -p_363) -> (-b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ b^{363, 2}_0) c in CNF: c b^{363, 1}_2 ∨ -b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ p_363 ∨ -b^{363, 2}_2 c b^{363, 1}_2 ∨ -b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ p_363 ∨ -b^{363, 2}_1 c b^{363, 1}_2 ∨ -b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ p_363 ∨ b^{363, 2}_0 c in DIMACS: 24269 -24270 24271 363 -24272 0 24269 -24270 24271 363 -24273 0 24269 -24270 24271 363 24274 0 c 1-1 --> 0 c (-b^{363, 1}_2 ∧ -b^{363, 1}_1 ∧ b^{363, 1}_0 ∧ -p_363) -> (-b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ -b^{363, 2}_0) c in CNF: c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ p_363 ∨ -b^{363, 2}_2 c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ p_363 ∨ -b^{363, 2}_1 c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ p_363 ∨ -b^{363, 2}_0 c in DIMACS: 24269 24270 -24271 363 -24272 0 24269 24270 -24271 363 -24273 0 24269 24270 -24271 363 -24274 0 c 0-1 --> -1 c (-b^{363, 1}_2 ∧ -b^{363, 1}_1 ∧ -b^{363, 1}_0 ∧ -p_363) -> ( b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ b^{363, 2}_0) c in CNF: c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ p_363 ∨ b^{363, 2}_2 c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ p_363 ∨ -b^{363, 2}_1 c b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ p_363 ∨ b^{363, 2}_0 c in DIMACS: 24269 24270 24271 363 24272 0 24269 24270 24271 363 -24273 0 24269 24270 24271 363 24274 0 c -1-1 --> -2 c ( b^{363, 1}_2 ∧ -b^{363, 1}_1 ∧ b^{363, 1}_0 ∧ -p_363) -> ( b^{363, 2}_2 ∧ b^{363, 2}_1 ∧ -b^{363, 2}_0) c in CNF: c -b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ p_363 ∨ b^{363, 2}_2 c -b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ p_363 ∨ b^{363, 2}_1 c -b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ p_363 ∨ -b^{363, 2}_0 c in DIMACS: -24269 24270 -24271 363 24272 0 -24269 24270 -24271 363 24273 0 -24269 24270 -24271 363 -24274 0 c -2-1 --> break c ( b^{363, 1}_2 ∧ b^{363, 1}_1 ∧ -b^{363, 1}_0 ∧ -p_363) -> break c in CNF: c -b^{363, 1}_2 ∨ -b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ p_363 ∨ break c in DIMACS: -24269 -24270 24271 363 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{363, 1}_2 ∧ -b^{363, 1}_1 ∧ -b^{363, 1}_0 ∧ true) c in CNF: c -b^{363, 1}_2 ∨ b^{363, 1}_1 ∨ b^{363, 1}_0 ∨ false c in DIMACS: -24269 24270 24271 0 c 3 does not represent an automaton state. c -(-b^{363, 1}_2 ∧ b^{363, 1}_1 ∧ b^{363, 1}_0 ∧ true) c in CNF: c b^{363, 1}_2 ∨ -b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ false c in DIMACS: 24269 -24270 -24271 0 c -3 does not represent an automaton state. c -( b^{363, 1}_2 ∧ b^{363, 1}_1 ∧ b^{363, 1}_0 ∧ true) c in CNF: c -b^{363, 1}_2 ∨ -b^{363, 1}_1 ∨ -b^{363, 1}_0 ∨ false c in DIMACS: -24269 -24270 -24271 0 c i = 2 c -2+1 --> -1 c ( b^{363, 2}_2 ∧ b^{363, 2}_1 ∧ -b^{363, 2}_0 ∧ p_726) -> ( b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ b^{363, 3}_0) c in CNF: c -b^{363, 2}_2 ∨ -b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ -p_726 ∨ b^{363, 3}_2 c -b^{363, 2}_2 ∨ -b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ -p_726 ∨ -b^{363, 3}_1 c -b^{363, 2}_2 ∨ -b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ -p_726 ∨ b^{363, 3}_0 c in DIMACS: -24272 -24273 24274 -726 24275 0 -24272 -24273 24274 -726 -24276 0 -24272 -24273 24274 -726 24277 0 c -1+1 --> 0 c ( b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ b^{363, 2}_0 ∧ p_726) -> (-b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ -b^{363, 3}_0) c in CNF: c -b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ -p_726 ∨ -b^{363, 3}_2 c -b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ -p_726 ∨ -b^{363, 3}_1 c -b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ -p_726 ∨ -b^{363, 3}_0 c in DIMACS: -24272 24273 -24274 -726 -24275 0 -24272 24273 -24274 -726 -24276 0 -24272 24273 -24274 -726 -24277 0 c 0+1 --> 1 c (-b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ -b^{363, 2}_0 ∧ p_726) -> (-b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ b^{363, 3}_0) c in CNF: c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ -p_726 ∨ -b^{363, 3}_2 c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ -p_726 ∨ -b^{363, 3}_1 c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ -p_726 ∨ b^{363, 3}_0 c in DIMACS: 24272 24273 24274 -726 -24275 0 24272 24273 24274 -726 -24276 0 24272 24273 24274 -726 24277 0 c 1+1 --> 2 c (-b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ b^{363, 2}_0 ∧ p_726) -> (-b^{363, 3}_2 ∧ b^{363, 3}_1 ∧ -b^{363, 3}_0) c in CNF: c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ -p_726 ∨ -b^{363, 3}_2 c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ -p_726 ∨ b^{363, 3}_1 c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ -p_726 ∨ -b^{363, 3}_0 c in DIMACS: 24272 24273 -24274 -726 -24275 0 24272 24273 -24274 -726 24276 0 24272 24273 -24274 -726 -24277 0 c 2+1 --> break c (-b^{363, 2}_2 ∧ b^{363, 2}_1 ∧ -b^{363, 2}_0 ∧ p_726) -> break c in CNF: c b^{363, 2}_2 ∨ -b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ -p_726 ∨ break c in DIMACS: 24272 -24273 24274 -726 1162 0 c 2-1 --> 1 c (-b^{363, 2}_2 ∧ b^{363, 2}_1 ∧ -b^{363, 2}_0 ∧ -p_726) -> (-b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ b^{363, 3}_0) c in CNF: c b^{363, 2}_2 ∨ -b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ p_726 ∨ -b^{363, 3}_2 c b^{363, 2}_2 ∨ -b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ p_726 ∨ -b^{363, 3}_1 c b^{363, 2}_2 ∨ -b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ p_726 ∨ b^{363, 3}_0 c in DIMACS: 24272 -24273 24274 726 -24275 0 24272 -24273 24274 726 -24276 0 24272 -24273 24274 726 24277 0 c 1-1 --> 0 c (-b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ b^{363, 2}_0 ∧ -p_726) -> (-b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ -b^{363, 3}_0) c in CNF: c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ p_726 ∨ -b^{363, 3}_2 c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ p_726 ∨ -b^{363, 3}_1 c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ p_726 ∨ -b^{363, 3}_0 c in DIMACS: 24272 24273 -24274 726 -24275 0 24272 24273 -24274 726 -24276 0 24272 24273 -24274 726 -24277 0 c 0-1 --> -1 c (-b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ -b^{363, 2}_0 ∧ -p_726) -> ( b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ b^{363, 3}_0) c in CNF: c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ p_726 ∨ b^{363, 3}_2 c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ p_726 ∨ -b^{363, 3}_1 c b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ p_726 ∨ b^{363, 3}_0 c in DIMACS: 24272 24273 24274 726 24275 0 24272 24273 24274 726 -24276 0 24272 24273 24274 726 24277 0 c -1-1 --> -2 c ( b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ b^{363, 2}_0 ∧ -p_726) -> ( b^{363, 3}_2 ∧ b^{363, 3}_1 ∧ -b^{363, 3}_0) c in CNF: c -b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ p_726 ∨ b^{363, 3}_2 c -b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ p_726 ∨ b^{363, 3}_1 c -b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ p_726 ∨ -b^{363, 3}_0 c in DIMACS: -24272 24273 -24274 726 24275 0 -24272 24273 -24274 726 24276 0 -24272 24273 -24274 726 -24277 0 c -2-1 --> break c ( b^{363, 2}_2 ∧ b^{363, 2}_1 ∧ -b^{363, 2}_0 ∧ -p_726) -> break c in CNF: c -b^{363, 2}_2 ∨ -b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ p_726 ∨ break c in DIMACS: -24272 -24273 24274 726 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{363, 2}_2 ∧ -b^{363, 2}_1 ∧ -b^{363, 2}_0 ∧ true) c in CNF: c -b^{363, 2}_2 ∨ b^{363, 2}_1 ∨ b^{363, 2}_0 ∨ false c in DIMACS: -24272 24273 24274 0 c 3 does not represent an automaton state. c -(-b^{363, 2}_2 ∧ b^{363, 2}_1 ∧ b^{363, 2}_0 ∧ true) c in CNF: c b^{363, 2}_2 ∨ -b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ false c in DIMACS: 24272 -24273 -24274 0 c -3 does not represent an automaton state. c -( b^{363, 2}_2 ∧ b^{363, 2}_1 ∧ b^{363, 2}_0 ∧ true) c in CNF: c -b^{363, 2}_2 ∨ -b^{363, 2}_1 ∨ -b^{363, 2}_0 ∨ false c in DIMACS: -24272 -24273 -24274 0 c i = 3 c -2+1 --> -1 c ( b^{363, 3}_2 ∧ b^{363, 3}_1 ∧ -b^{363, 3}_0 ∧ p_1089) -> ( b^{363, 4}_2 ∧ -b^{363, 4}_1 ∧ b^{363, 4}_0) c in CNF: c -b^{363, 3}_2 ∨ -b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ -p_1089 ∨ b^{363, 4}_2 c -b^{363, 3}_2 ∨ -b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ -p_1089 ∨ -b^{363, 4}_1 c -b^{363, 3}_2 ∨ -b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ -p_1089 ∨ b^{363, 4}_0 c in DIMACS: -24275 -24276 24277 -1089 24278 0 -24275 -24276 24277 -1089 -24279 0 -24275 -24276 24277 -1089 24280 0 c -1+1 --> 0 c ( b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ b^{363, 3}_0 ∧ p_1089) -> (-b^{363, 4}_2 ∧ -b^{363, 4}_1 ∧ -b^{363, 4}_0) c in CNF: c -b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ -p_1089 ∨ -b^{363, 4}_2 c -b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ -p_1089 ∨ -b^{363, 4}_1 c -b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ -p_1089 ∨ -b^{363, 4}_0 c in DIMACS: -24275 24276 -24277 -1089 -24278 0 -24275 24276 -24277 -1089 -24279 0 -24275 24276 -24277 -1089 -24280 0 c 0+1 --> 1 c (-b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ -b^{363, 3}_0 ∧ p_1089) -> (-b^{363, 4}_2 ∧ -b^{363, 4}_1 ∧ b^{363, 4}_0) c in CNF: c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ -p_1089 ∨ -b^{363, 4}_2 c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ -p_1089 ∨ -b^{363, 4}_1 c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ -p_1089 ∨ b^{363, 4}_0 c in DIMACS: 24275 24276 24277 -1089 -24278 0 24275 24276 24277 -1089 -24279 0 24275 24276 24277 -1089 24280 0 c 1+1 --> 2 c (-b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ b^{363, 3}_0 ∧ p_1089) -> (-b^{363, 4}_2 ∧ b^{363, 4}_1 ∧ -b^{363, 4}_0) c in CNF: c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ -p_1089 ∨ -b^{363, 4}_2 c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ -p_1089 ∨ b^{363, 4}_1 c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ -p_1089 ∨ -b^{363, 4}_0 c in DIMACS: 24275 24276 -24277 -1089 -24278 0 24275 24276 -24277 -1089 24279 0 24275 24276 -24277 -1089 -24280 0 c 2+1 --> break c (-b^{363, 3}_2 ∧ b^{363, 3}_1 ∧ -b^{363, 3}_0 ∧ p_1089) -> break c in CNF: c b^{363, 3}_2 ∨ -b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ -p_1089 ∨ break c in DIMACS: 24275 -24276 24277 -1089 1162 0 c 2-1 --> 1 c (-b^{363, 3}_2 ∧ b^{363, 3}_1 ∧ -b^{363, 3}_0 ∧ -p_1089) -> (-b^{363, 4}_2 ∧ -b^{363, 4}_1 ∧ b^{363, 4}_0) c in CNF: c b^{363, 3}_2 ∨ -b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ p_1089 ∨ -b^{363, 4}_2 c b^{363, 3}_2 ∨ -b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ p_1089 ∨ -b^{363, 4}_1 c b^{363, 3}_2 ∨ -b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ p_1089 ∨ b^{363, 4}_0 c in DIMACS: 24275 -24276 24277 1089 -24278 0 24275 -24276 24277 1089 -24279 0 24275 -24276 24277 1089 24280 0 c 1-1 --> 0 c (-b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ b^{363, 3}_0 ∧ -p_1089) -> (-b^{363, 4}_2 ∧ -b^{363, 4}_1 ∧ -b^{363, 4}_0) c in CNF: c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ p_1089 ∨ -b^{363, 4}_2 c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ p_1089 ∨ -b^{363, 4}_1 c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ p_1089 ∨ -b^{363, 4}_0 c in DIMACS: 24275 24276 -24277 1089 -24278 0 24275 24276 -24277 1089 -24279 0 24275 24276 -24277 1089 -24280 0 c 0-1 --> -1 c (-b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ -b^{363, 3}_0 ∧ -p_1089) -> ( b^{363, 4}_2 ∧ -b^{363, 4}_1 ∧ b^{363, 4}_0) c in CNF: c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ p_1089 ∨ b^{363, 4}_2 c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ p_1089 ∨ -b^{363, 4}_1 c b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ p_1089 ∨ b^{363, 4}_0 c in DIMACS: 24275 24276 24277 1089 24278 0 24275 24276 24277 1089 -24279 0 24275 24276 24277 1089 24280 0 c -1-1 --> -2 c ( b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ b^{363, 3}_0 ∧ -p_1089) -> ( b^{363, 4}_2 ∧ b^{363, 4}_1 ∧ -b^{363, 4}_0) c in CNF: c -b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ p_1089 ∨ b^{363, 4}_2 c -b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ p_1089 ∨ b^{363, 4}_1 c -b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ p_1089 ∨ -b^{363, 4}_0 c in DIMACS: -24275 24276 -24277 1089 24278 0 -24275 24276 -24277 1089 24279 0 -24275 24276 -24277 1089 -24280 0 c -2-1 --> break c ( b^{363, 3}_2 ∧ b^{363, 3}_1 ∧ -b^{363, 3}_0 ∧ -p_1089) -> break c in CNF: c -b^{363, 3}_2 ∨ -b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ p_1089 ∨ break c in DIMACS: -24275 -24276 24277 1089 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{363, 3}_2 ∧ -b^{363, 3}_1 ∧ -b^{363, 3}_0 ∧ true) c in CNF: c -b^{363, 3}_2 ∨ b^{363, 3}_1 ∨ b^{363, 3}_0 ∨ false c in DIMACS: -24275 24276 24277 0 c 3 does not represent an automaton state. c -(-b^{363, 3}_2 ∧ b^{363, 3}_1 ∧ b^{363, 3}_0 ∧ true) c in CNF: c b^{363, 3}_2 ∨ -b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ false c in DIMACS: 24275 -24276 -24277 0 c -3 does not represent an automaton state. c -( b^{363, 3}_2 ∧ b^{363, 3}_1 ∧ b^{363, 3}_0 ∧ true) c in CNF: c -b^{363, 3}_2 ∨ -b^{363, 3}_1 ∨ -b^{363, 3}_0 ∨ false c in DIMACS: -24275 -24276 -24277 0 c INIT for k = 364 c -b^{364, 1}_2 c -b^{364, 1}_1 c -b^{364, 1}_0 c in DIMACS: -24281 0 -24282 0 -24283 0 c Transitions for k = 364 c i = 1 c -2+1 --> -1 c ( b^{364, 1}_2 ∧ b^{364, 1}_1 ∧ -b^{364, 1}_0 ∧ p_364) -> ( b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ b^{364, 2}_0) c in CNF: c -b^{364, 1}_2 ∨ -b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ -p_364 ∨ b^{364, 2}_2 c -b^{364, 1}_2 ∨ -b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ -p_364 ∨ -b^{364, 2}_1 c -b^{364, 1}_2 ∨ -b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ -p_364 ∨ b^{364, 2}_0 c in DIMACS: -24281 -24282 24283 -364 24284 0 -24281 -24282 24283 -364 -24285 0 -24281 -24282 24283 -364 24286 0 c -1+1 --> 0 c ( b^{364, 1}_2 ∧ -b^{364, 1}_1 ∧ b^{364, 1}_0 ∧ p_364) -> (-b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ -b^{364, 2}_0) c in CNF: c -b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ -p_364 ∨ -b^{364, 2}_2 c -b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ -p_364 ∨ -b^{364, 2}_1 c -b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ -p_364 ∨ -b^{364, 2}_0 c in DIMACS: -24281 24282 -24283 -364 -24284 0 -24281 24282 -24283 -364 -24285 0 -24281 24282 -24283 -364 -24286 0 c 0+1 --> 1 c (-b^{364, 1}_2 ∧ -b^{364, 1}_1 ∧ -b^{364, 1}_0 ∧ p_364) -> (-b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ b^{364, 2}_0) c in CNF: c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ -p_364 ∨ -b^{364, 2}_2 c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ -p_364 ∨ -b^{364, 2}_1 c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ -p_364 ∨ b^{364, 2}_0 c in DIMACS: 24281 24282 24283 -364 -24284 0 24281 24282 24283 -364 -24285 0 24281 24282 24283 -364 24286 0 c 1+1 --> 2 c (-b^{364, 1}_2 ∧ -b^{364, 1}_1 ∧ b^{364, 1}_0 ∧ p_364) -> (-b^{364, 2}_2 ∧ b^{364, 2}_1 ∧ -b^{364, 2}_0) c in CNF: c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ -p_364 ∨ -b^{364, 2}_2 c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ -p_364 ∨ b^{364, 2}_1 c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ -p_364 ∨ -b^{364, 2}_0 c in DIMACS: 24281 24282 -24283 -364 -24284 0 24281 24282 -24283 -364 24285 0 24281 24282 -24283 -364 -24286 0 c 2+1 --> break c (-b^{364, 1}_2 ∧ b^{364, 1}_1 ∧ -b^{364, 1}_0 ∧ p_364) -> break c in CNF: c b^{364, 1}_2 ∨ -b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ -p_364 ∨ break c in DIMACS: 24281 -24282 24283 -364 1162 0 c 2-1 --> 1 c (-b^{364, 1}_2 ∧ b^{364, 1}_1 ∧ -b^{364, 1}_0 ∧ -p_364) -> (-b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ b^{364, 2}_0) c in CNF: c b^{364, 1}_2 ∨ -b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ p_364 ∨ -b^{364, 2}_2 c b^{364, 1}_2 ∨ -b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ p_364 ∨ -b^{364, 2}_1 c b^{364, 1}_2 ∨ -b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ p_364 ∨ b^{364, 2}_0 c in DIMACS: 24281 -24282 24283 364 -24284 0 24281 -24282 24283 364 -24285 0 24281 -24282 24283 364 24286 0 c 1-1 --> 0 c (-b^{364, 1}_2 ∧ -b^{364, 1}_1 ∧ b^{364, 1}_0 ∧ -p_364) -> (-b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ -b^{364, 2}_0) c in CNF: c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ p_364 ∨ -b^{364, 2}_2 c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ p_364 ∨ -b^{364, 2}_1 c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ p_364 ∨ -b^{364, 2}_0 c in DIMACS: 24281 24282 -24283 364 -24284 0 24281 24282 -24283 364 -24285 0 24281 24282 -24283 364 -24286 0 c 0-1 --> -1 c (-b^{364, 1}_2 ∧ -b^{364, 1}_1 ∧ -b^{364, 1}_0 ∧ -p_364) -> ( b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ b^{364, 2}_0) c in CNF: c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ p_364 ∨ b^{364, 2}_2 c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ p_364 ∨ -b^{364, 2}_1 c b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ p_364 ∨ b^{364, 2}_0 c in DIMACS: 24281 24282 24283 364 24284 0 24281 24282 24283 364 -24285 0 24281 24282 24283 364 24286 0 c -1-1 --> -2 c ( b^{364, 1}_2 ∧ -b^{364, 1}_1 ∧ b^{364, 1}_0 ∧ -p_364) -> ( b^{364, 2}_2 ∧ b^{364, 2}_1 ∧ -b^{364, 2}_0) c in CNF: c -b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ p_364 ∨ b^{364, 2}_2 c -b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ p_364 ∨ b^{364, 2}_1 c -b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ p_364 ∨ -b^{364, 2}_0 c in DIMACS: -24281 24282 -24283 364 24284 0 -24281 24282 -24283 364 24285 0 -24281 24282 -24283 364 -24286 0 c -2-1 --> break c ( b^{364, 1}_2 ∧ b^{364, 1}_1 ∧ -b^{364, 1}_0 ∧ -p_364) -> break c in CNF: c -b^{364, 1}_2 ∨ -b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ p_364 ∨ break c in DIMACS: -24281 -24282 24283 364 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{364, 1}_2 ∧ -b^{364, 1}_1 ∧ -b^{364, 1}_0 ∧ true) c in CNF: c -b^{364, 1}_2 ∨ b^{364, 1}_1 ∨ b^{364, 1}_0 ∨ false c in DIMACS: -24281 24282 24283 0 c 3 does not represent an automaton state. c -(-b^{364, 1}_2 ∧ b^{364, 1}_1 ∧ b^{364, 1}_0 ∧ true) c in CNF: c b^{364, 1}_2 ∨ -b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ false c in DIMACS: 24281 -24282 -24283 0 c -3 does not represent an automaton state. c -( b^{364, 1}_2 ∧ b^{364, 1}_1 ∧ b^{364, 1}_0 ∧ true) c in CNF: c -b^{364, 1}_2 ∨ -b^{364, 1}_1 ∨ -b^{364, 1}_0 ∨ false c in DIMACS: -24281 -24282 -24283 0 c i = 2 c -2+1 --> -1 c ( b^{364, 2}_2 ∧ b^{364, 2}_1 ∧ -b^{364, 2}_0 ∧ p_728) -> ( b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ b^{364, 3}_0) c in CNF: c -b^{364, 2}_2 ∨ -b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ -p_728 ∨ b^{364, 3}_2 c -b^{364, 2}_2 ∨ -b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ -p_728 ∨ -b^{364, 3}_1 c -b^{364, 2}_2 ∨ -b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ -p_728 ∨ b^{364, 3}_0 c in DIMACS: -24284 -24285 24286 -728 24287 0 -24284 -24285 24286 -728 -24288 0 -24284 -24285 24286 -728 24289 0 c -1+1 --> 0 c ( b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ b^{364, 2}_0 ∧ p_728) -> (-b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ -b^{364, 3}_0) c in CNF: c -b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ -p_728 ∨ -b^{364, 3}_2 c -b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ -p_728 ∨ -b^{364, 3}_1 c -b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ -p_728 ∨ -b^{364, 3}_0 c in DIMACS: -24284 24285 -24286 -728 -24287 0 -24284 24285 -24286 -728 -24288 0 -24284 24285 -24286 -728 -24289 0 c 0+1 --> 1 c (-b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ -b^{364, 2}_0 ∧ p_728) -> (-b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ b^{364, 3}_0) c in CNF: c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ -p_728 ∨ -b^{364, 3}_2 c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ -p_728 ∨ -b^{364, 3}_1 c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ -p_728 ∨ b^{364, 3}_0 c in DIMACS: 24284 24285 24286 -728 -24287 0 24284 24285 24286 -728 -24288 0 24284 24285 24286 -728 24289 0 c 1+1 --> 2 c (-b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ b^{364, 2}_0 ∧ p_728) -> (-b^{364, 3}_2 ∧ b^{364, 3}_1 ∧ -b^{364, 3}_0) c in CNF: c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ -p_728 ∨ -b^{364, 3}_2 c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ -p_728 ∨ b^{364, 3}_1 c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ -p_728 ∨ -b^{364, 3}_0 c in DIMACS: 24284 24285 -24286 -728 -24287 0 24284 24285 -24286 -728 24288 0 24284 24285 -24286 -728 -24289 0 c 2+1 --> break c (-b^{364, 2}_2 ∧ b^{364, 2}_1 ∧ -b^{364, 2}_0 ∧ p_728) -> break c in CNF: c b^{364, 2}_2 ∨ -b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ -p_728 ∨ break c in DIMACS: 24284 -24285 24286 -728 1162 0 c 2-1 --> 1 c (-b^{364, 2}_2 ∧ b^{364, 2}_1 ∧ -b^{364, 2}_0 ∧ -p_728) -> (-b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ b^{364, 3}_0) c in CNF: c b^{364, 2}_2 ∨ -b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ p_728 ∨ -b^{364, 3}_2 c b^{364, 2}_2 ∨ -b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ p_728 ∨ -b^{364, 3}_1 c b^{364, 2}_2 ∨ -b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ p_728 ∨ b^{364, 3}_0 c in DIMACS: 24284 -24285 24286 728 -24287 0 24284 -24285 24286 728 -24288 0 24284 -24285 24286 728 24289 0 c 1-1 --> 0 c (-b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ b^{364, 2}_0 ∧ -p_728) -> (-b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ -b^{364, 3}_0) c in CNF: c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ p_728 ∨ -b^{364, 3}_2 c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ p_728 ∨ -b^{364, 3}_1 c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ p_728 ∨ -b^{364, 3}_0 c in DIMACS: 24284 24285 -24286 728 -24287 0 24284 24285 -24286 728 -24288 0 24284 24285 -24286 728 -24289 0 c 0-1 --> -1 c (-b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ -b^{364, 2}_0 ∧ -p_728) -> ( b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ b^{364, 3}_0) c in CNF: c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ p_728 ∨ b^{364, 3}_2 c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ p_728 ∨ -b^{364, 3}_1 c b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ p_728 ∨ b^{364, 3}_0 c in DIMACS: 24284 24285 24286 728 24287 0 24284 24285 24286 728 -24288 0 24284 24285 24286 728 24289 0 c -1-1 --> -2 c ( b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ b^{364, 2}_0 ∧ -p_728) -> ( b^{364, 3}_2 ∧ b^{364, 3}_1 ∧ -b^{364, 3}_0) c in CNF: c -b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ p_728 ∨ b^{364, 3}_2 c -b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ p_728 ∨ b^{364, 3}_1 c -b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ p_728 ∨ -b^{364, 3}_0 c in DIMACS: -24284 24285 -24286 728 24287 0 -24284 24285 -24286 728 24288 0 -24284 24285 -24286 728 -24289 0 c -2-1 --> break c ( b^{364, 2}_2 ∧ b^{364, 2}_1 ∧ -b^{364, 2}_0 ∧ -p_728) -> break c in CNF: c -b^{364, 2}_2 ∨ -b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ p_728 ∨ break c in DIMACS: -24284 -24285 24286 728 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{364, 2}_2 ∧ -b^{364, 2}_1 ∧ -b^{364, 2}_0 ∧ true) c in CNF: c -b^{364, 2}_2 ∨ b^{364, 2}_1 ∨ b^{364, 2}_0 ∨ false c in DIMACS: -24284 24285 24286 0 c 3 does not represent an automaton state. c -(-b^{364, 2}_2 ∧ b^{364, 2}_1 ∧ b^{364, 2}_0 ∧ true) c in CNF: c b^{364, 2}_2 ∨ -b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ false c in DIMACS: 24284 -24285 -24286 0 c -3 does not represent an automaton state. c -( b^{364, 2}_2 ∧ b^{364, 2}_1 ∧ b^{364, 2}_0 ∧ true) c in CNF: c -b^{364, 2}_2 ∨ -b^{364, 2}_1 ∨ -b^{364, 2}_0 ∨ false c in DIMACS: -24284 -24285 -24286 0 c i = 3 c -2+1 --> -1 c ( b^{364, 3}_2 ∧ b^{364, 3}_1 ∧ -b^{364, 3}_0 ∧ p_1092) -> ( b^{364, 4}_2 ∧ -b^{364, 4}_1 ∧ b^{364, 4}_0) c in CNF: c -b^{364, 3}_2 ∨ -b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ -p_1092 ∨ b^{364, 4}_2 c -b^{364, 3}_2 ∨ -b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ -p_1092 ∨ -b^{364, 4}_1 c -b^{364, 3}_2 ∨ -b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ -p_1092 ∨ b^{364, 4}_0 c in DIMACS: -24287 -24288 24289 -1092 24290 0 -24287 -24288 24289 -1092 -24291 0 -24287 -24288 24289 -1092 24292 0 c -1+1 --> 0 c ( b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ b^{364, 3}_0 ∧ p_1092) -> (-b^{364, 4}_2 ∧ -b^{364, 4}_1 ∧ -b^{364, 4}_0) c in CNF: c -b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ -p_1092 ∨ -b^{364, 4}_2 c -b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ -p_1092 ∨ -b^{364, 4}_1 c -b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ -p_1092 ∨ -b^{364, 4}_0 c in DIMACS: -24287 24288 -24289 -1092 -24290 0 -24287 24288 -24289 -1092 -24291 0 -24287 24288 -24289 -1092 -24292 0 c 0+1 --> 1 c (-b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ -b^{364, 3}_0 ∧ p_1092) -> (-b^{364, 4}_2 ∧ -b^{364, 4}_1 ∧ b^{364, 4}_0) c in CNF: c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ -p_1092 ∨ -b^{364, 4}_2 c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ -p_1092 ∨ -b^{364, 4}_1 c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ -p_1092 ∨ b^{364, 4}_0 c in DIMACS: 24287 24288 24289 -1092 -24290 0 24287 24288 24289 -1092 -24291 0 24287 24288 24289 -1092 24292 0 c 1+1 --> 2 c (-b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ b^{364, 3}_0 ∧ p_1092) -> (-b^{364, 4}_2 ∧ b^{364, 4}_1 ∧ -b^{364, 4}_0) c in CNF: c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ -p_1092 ∨ -b^{364, 4}_2 c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ -p_1092 ∨ b^{364, 4}_1 c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ -p_1092 ∨ -b^{364, 4}_0 c in DIMACS: 24287 24288 -24289 -1092 -24290 0 24287 24288 -24289 -1092 24291 0 24287 24288 -24289 -1092 -24292 0 c 2+1 --> break c (-b^{364, 3}_2 ∧ b^{364, 3}_1 ∧ -b^{364, 3}_0 ∧ p_1092) -> break c in CNF: c b^{364, 3}_2 ∨ -b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ -p_1092 ∨ break c in DIMACS: 24287 -24288 24289 -1092 1162 0 c 2-1 --> 1 c (-b^{364, 3}_2 ∧ b^{364, 3}_1 ∧ -b^{364, 3}_0 ∧ -p_1092) -> (-b^{364, 4}_2 ∧ -b^{364, 4}_1 ∧ b^{364, 4}_0) c in CNF: c b^{364, 3}_2 ∨ -b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ p_1092 ∨ -b^{364, 4}_2 c b^{364, 3}_2 ∨ -b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ p_1092 ∨ -b^{364, 4}_1 c b^{364, 3}_2 ∨ -b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ p_1092 ∨ b^{364, 4}_0 c in DIMACS: 24287 -24288 24289 1092 -24290 0 24287 -24288 24289 1092 -24291 0 24287 -24288 24289 1092 24292 0 c 1-1 --> 0 c (-b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ b^{364, 3}_0 ∧ -p_1092) -> (-b^{364, 4}_2 ∧ -b^{364, 4}_1 ∧ -b^{364, 4}_0) c in CNF: c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ p_1092 ∨ -b^{364, 4}_2 c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ p_1092 ∨ -b^{364, 4}_1 c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ p_1092 ∨ -b^{364, 4}_0 c in DIMACS: 24287 24288 -24289 1092 -24290 0 24287 24288 -24289 1092 -24291 0 24287 24288 -24289 1092 -24292 0 c 0-1 --> -1 c (-b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ -b^{364, 3}_0 ∧ -p_1092) -> ( b^{364, 4}_2 ∧ -b^{364, 4}_1 ∧ b^{364, 4}_0) c in CNF: c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ p_1092 ∨ b^{364, 4}_2 c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ p_1092 ∨ -b^{364, 4}_1 c b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ p_1092 ∨ b^{364, 4}_0 c in DIMACS: 24287 24288 24289 1092 24290 0 24287 24288 24289 1092 -24291 0 24287 24288 24289 1092 24292 0 c -1-1 --> -2 c ( b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ b^{364, 3}_0 ∧ -p_1092) -> ( b^{364, 4}_2 ∧ b^{364, 4}_1 ∧ -b^{364, 4}_0) c in CNF: c -b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ p_1092 ∨ b^{364, 4}_2 c -b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ p_1092 ∨ b^{364, 4}_1 c -b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ p_1092 ∨ -b^{364, 4}_0 c in DIMACS: -24287 24288 -24289 1092 24290 0 -24287 24288 -24289 1092 24291 0 -24287 24288 -24289 1092 -24292 0 c -2-1 --> break c ( b^{364, 3}_2 ∧ b^{364, 3}_1 ∧ -b^{364, 3}_0 ∧ -p_1092) -> break c in CNF: c -b^{364, 3}_2 ∨ -b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ p_1092 ∨ break c in DIMACS: -24287 -24288 24289 1092 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{364, 3}_2 ∧ -b^{364, 3}_1 ∧ -b^{364, 3}_0 ∧ true) c in CNF: c -b^{364, 3}_2 ∨ b^{364, 3}_1 ∨ b^{364, 3}_0 ∨ false c in DIMACS: -24287 24288 24289 0 c 3 does not represent an automaton state. c -(-b^{364, 3}_2 ∧ b^{364, 3}_1 ∧ b^{364, 3}_0 ∧ true) c in CNF: c b^{364, 3}_2 ∨ -b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ false c in DIMACS: 24287 -24288 -24289 0 c -3 does not represent an automaton state. c -( b^{364, 3}_2 ∧ b^{364, 3}_1 ∧ b^{364, 3}_0 ∧ true) c in CNF: c -b^{364, 3}_2 ∨ -b^{364, 3}_1 ∨ -b^{364, 3}_0 ∨ false c in DIMACS: -24287 -24288 -24289 0 c INIT for k = 365 c -b^{365, 1}_2 c -b^{365, 1}_1 c -b^{365, 1}_0 c in DIMACS: -24293 0 -24294 0 -24295 0 c Transitions for k = 365 c i = 1 c -2+1 --> -1 c ( b^{365, 1}_2 ∧ b^{365, 1}_1 ∧ -b^{365, 1}_0 ∧ p_365) -> ( b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ b^{365, 2}_0) c in CNF: c -b^{365, 1}_2 ∨ -b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ -p_365 ∨ b^{365, 2}_2 c -b^{365, 1}_2 ∨ -b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ -p_365 ∨ -b^{365, 2}_1 c -b^{365, 1}_2 ∨ -b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ -p_365 ∨ b^{365, 2}_0 c in DIMACS: -24293 -24294 24295 -365 24296 0 -24293 -24294 24295 -365 -24297 0 -24293 -24294 24295 -365 24298 0 c -1+1 --> 0 c ( b^{365, 1}_2 ∧ -b^{365, 1}_1 ∧ b^{365, 1}_0 ∧ p_365) -> (-b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ -b^{365, 2}_0) c in CNF: c -b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ -p_365 ∨ -b^{365, 2}_2 c -b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ -p_365 ∨ -b^{365, 2}_1 c -b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ -p_365 ∨ -b^{365, 2}_0 c in DIMACS: -24293 24294 -24295 -365 -24296 0 -24293 24294 -24295 -365 -24297 0 -24293 24294 -24295 -365 -24298 0 c 0+1 --> 1 c (-b^{365, 1}_2 ∧ -b^{365, 1}_1 ∧ -b^{365, 1}_0 ∧ p_365) -> (-b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ b^{365, 2}_0) c in CNF: c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ -p_365 ∨ -b^{365, 2}_2 c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ -p_365 ∨ -b^{365, 2}_1 c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ -p_365 ∨ b^{365, 2}_0 c in DIMACS: 24293 24294 24295 -365 -24296 0 24293 24294 24295 -365 -24297 0 24293 24294 24295 -365 24298 0 c 1+1 --> 2 c (-b^{365, 1}_2 ∧ -b^{365, 1}_1 ∧ b^{365, 1}_0 ∧ p_365) -> (-b^{365, 2}_2 ∧ b^{365, 2}_1 ∧ -b^{365, 2}_0) c in CNF: c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ -p_365 ∨ -b^{365, 2}_2 c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ -p_365 ∨ b^{365, 2}_1 c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ -p_365 ∨ -b^{365, 2}_0 c in DIMACS: 24293 24294 -24295 -365 -24296 0 24293 24294 -24295 -365 24297 0 24293 24294 -24295 -365 -24298 0 c 2+1 --> break c (-b^{365, 1}_2 ∧ b^{365, 1}_1 ∧ -b^{365, 1}_0 ∧ p_365) -> break c in CNF: c b^{365, 1}_2 ∨ -b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ -p_365 ∨ break c in DIMACS: 24293 -24294 24295 -365 1162 0 c 2-1 --> 1 c (-b^{365, 1}_2 ∧ b^{365, 1}_1 ∧ -b^{365, 1}_0 ∧ -p_365) -> (-b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ b^{365, 2}_0) c in CNF: c b^{365, 1}_2 ∨ -b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ p_365 ∨ -b^{365, 2}_2 c b^{365, 1}_2 ∨ -b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ p_365 ∨ -b^{365, 2}_1 c b^{365, 1}_2 ∨ -b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ p_365 ∨ b^{365, 2}_0 c in DIMACS: 24293 -24294 24295 365 -24296 0 24293 -24294 24295 365 -24297 0 24293 -24294 24295 365 24298 0 c 1-1 --> 0 c (-b^{365, 1}_2 ∧ -b^{365, 1}_1 ∧ b^{365, 1}_0 ∧ -p_365) -> (-b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ -b^{365, 2}_0) c in CNF: c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ p_365 ∨ -b^{365, 2}_2 c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ p_365 ∨ -b^{365, 2}_1 c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ p_365 ∨ -b^{365, 2}_0 c in DIMACS: 24293 24294 -24295 365 -24296 0 24293 24294 -24295 365 -24297 0 24293 24294 -24295 365 -24298 0 c 0-1 --> -1 c (-b^{365, 1}_2 ∧ -b^{365, 1}_1 ∧ -b^{365, 1}_0 ∧ -p_365) -> ( b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ b^{365, 2}_0) c in CNF: c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ p_365 ∨ b^{365, 2}_2 c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ p_365 ∨ -b^{365, 2}_1 c b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ p_365 ∨ b^{365, 2}_0 c in DIMACS: 24293 24294 24295 365 24296 0 24293 24294 24295 365 -24297 0 24293 24294 24295 365 24298 0 c -1-1 --> -2 c ( b^{365, 1}_2 ∧ -b^{365, 1}_1 ∧ b^{365, 1}_0 ∧ -p_365) -> ( b^{365, 2}_2 ∧ b^{365, 2}_1 ∧ -b^{365, 2}_0) c in CNF: c -b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ p_365 ∨ b^{365, 2}_2 c -b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ p_365 ∨ b^{365, 2}_1 c -b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ p_365 ∨ -b^{365, 2}_0 c in DIMACS: -24293 24294 -24295 365 24296 0 -24293 24294 -24295 365 24297 0 -24293 24294 -24295 365 -24298 0 c -2-1 --> break c ( b^{365, 1}_2 ∧ b^{365, 1}_1 ∧ -b^{365, 1}_0 ∧ -p_365) -> break c in CNF: c -b^{365, 1}_2 ∨ -b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ p_365 ∨ break c in DIMACS: -24293 -24294 24295 365 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{365, 1}_2 ∧ -b^{365, 1}_1 ∧ -b^{365, 1}_0 ∧ true) c in CNF: c -b^{365, 1}_2 ∨ b^{365, 1}_1 ∨ b^{365, 1}_0 ∨ false c in DIMACS: -24293 24294 24295 0 c 3 does not represent an automaton state. c -(-b^{365, 1}_2 ∧ b^{365, 1}_1 ∧ b^{365, 1}_0 ∧ true) c in CNF: c b^{365, 1}_2 ∨ -b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ false c in DIMACS: 24293 -24294 -24295 0 c -3 does not represent an automaton state. c -( b^{365, 1}_2 ∧ b^{365, 1}_1 ∧ b^{365, 1}_0 ∧ true) c in CNF: c -b^{365, 1}_2 ∨ -b^{365, 1}_1 ∨ -b^{365, 1}_0 ∨ false c in DIMACS: -24293 -24294 -24295 0 c i = 2 c -2+1 --> -1 c ( b^{365, 2}_2 ∧ b^{365, 2}_1 ∧ -b^{365, 2}_0 ∧ p_730) -> ( b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ b^{365, 3}_0) c in CNF: c -b^{365, 2}_2 ∨ -b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ -p_730 ∨ b^{365, 3}_2 c -b^{365, 2}_2 ∨ -b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ -p_730 ∨ -b^{365, 3}_1 c -b^{365, 2}_2 ∨ -b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ -p_730 ∨ b^{365, 3}_0 c in DIMACS: -24296 -24297 24298 -730 24299 0 -24296 -24297 24298 -730 -24300 0 -24296 -24297 24298 -730 24301 0 c -1+1 --> 0 c ( b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ b^{365, 2}_0 ∧ p_730) -> (-b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ -b^{365, 3}_0) c in CNF: c -b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ -p_730 ∨ -b^{365, 3}_2 c -b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ -p_730 ∨ -b^{365, 3}_1 c -b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ -p_730 ∨ -b^{365, 3}_0 c in DIMACS: -24296 24297 -24298 -730 -24299 0 -24296 24297 -24298 -730 -24300 0 -24296 24297 -24298 -730 -24301 0 c 0+1 --> 1 c (-b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ -b^{365, 2}_0 ∧ p_730) -> (-b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ b^{365, 3}_0) c in CNF: c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ -p_730 ∨ -b^{365, 3}_2 c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ -p_730 ∨ -b^{365, 3}_1 c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ -p_730 ∨ b^{365, 3}_0 c in DIMACS: 24296 24297 24298 -730 -24299 0 24296 24297 24298 -730 -24300 0 24296 24297 24298 -730 24301 0 c 1+1 --> 2 c (-b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ b^{365, 2}_0 ∧ p_730) -> (-b^{365, 3}_2 ∧ b^{365, 3}_1 ∧ -b^{365, 3}_0) c in CNF: c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ -p_730 ∨ -b^{365, 3}_2 c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ -p_730 ∨ b^{365, 3}_1 c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ -p_730 ∨ -b^{365, 3}_0 c in DIMACS: 24296 24297 -24298 -730 -24299 0 24296 24297 -24298 -730 24300 0 24296 24297 -24298 -730 -24301 0 c 2+1 --> break c (-b^{365, 2}_2 ∧ b^{365, 2}_1 ∧ -b^{365, 2}_0 ∧ p_730) -> break c in CNF: c b^{365, 2}_2 ∨ -b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ -p_730 ∨ break c in DIMACS: 24296 -24297 24298 -730 1162 0 c 2-1 --> 1 c (-b^{365, 2}_2 ∧ b^{365, 2}_1 ∧ -b^{365, 2}_0 ∧ -p_730) -> (-b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ b^{365, 3}_0) c in CNF: c b^{365, 2}_2 ∨ -b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ p_730 ∨ -b^{365, 3}_2 c b^{365, 2}_2 ∨ -b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ p_730 ∨ -b^{365, 3}_1 c b^{365, 2}_2 ∨ -b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ p_730 ∨ b^{365, 3}_0 c in DIMACS: 24296 -24297 24298 730 -24299 0 24296 -24297 24298 730 -24300 0 24296 -24297 24298 730 24301 0 c 1-1 --> 0 c (-b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ b^{365, 2}_0 ∧ -p_730) -> (-b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ -b^{365, 3}_0) c in CNF: c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ p_730 ∨ -b^{365, 3}_2 c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ p_730 ∨ -b^{365, 3}_1 c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ p_730 ∨ -b^{365, 3}_0 c in DIMACS: 24296 24297 -24298 730 -24299 0 24296 24297 -24298 730 -24300 0 24296 24297 -24298 730 -24301 0 c 0-1 --> -1 c (-b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ -b^{365, 2}_0 ∧ -p_730) -> ( b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ b^{365, 3}_0) c in CNF: c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ p_730 ∨ b^{365, 3}_2 c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ p_730 ∨ -b^{365, 3}_1 c b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ p_730 ∨ b^{365, 3}_0 c in DIMACS: 24296 24297 24298 730 24299 0 24296 24297 24298 730 -24300 0 24296 24297 24298 730 24301 0 c -1-1 --> -2 c ( b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ b^{365, 2}_0 ∧ -p_730) -> ( b^{365, 3}_2 ∧ b^{365, 3}_1 ∧ -b^{365, 3}_0) c in CNF: c -b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ p_730 ∨ b^{365, 3}_2 c -b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ p_730 ∨ b^{365, 3}_1 c -b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ p_730 ∨ -b^{365, 3}_0 c in DIMACS: -24296 24297 -24298 730 24299 0 -24296 24297 -24298 730 24300 0 -24296 24297 -24298 730 -24301 0 c -2-1 --> break c ( b^{365, 2}_2 ∧ b^{365, 2}_1 ∧ -b^{365, 2}_0 ∧ -p_730) -> break c in CNF: c -b^{365, 2}_2 ∨ -b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ p_730 ∨ break c in DIMACS: -24296 -24297 24298 730 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{365, 2}_2 ∧ -b^{365, 2}_1 ∧ -b^{365, 2}_0 ∧ true) c in CNF: c -b^{365, 2}_2 ∨ b^{365, 2}_1 ∨ b^{365, 2}_0 ∨ false c in DIMACS: -24296 24297 24298 0 c 3 does not represent an automaton state. c -(-b^{365, 2}_2 ∧ b^{365, 2}_1 ∧ b^{365, 2}_0 ∧ true) c in CNF: c b^{365, 2}_2 ∨ -b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ false c in DIMACS: 24296 -24297 -24298 0 c -3 does not represent an automaton state. c -( b^{365, 2}_2 ∧ b^{365, 2}_1 ∧ b^{365, 2}_0 ∧ true) c in CNF: c -b^{365, 2}_2 ∨ -b^{365, 2}_1 ∨ -b^{365, 2}_0 ∨ false c in DIMACS: -24296 -24297 -24298 0 c i = 3 c -2+1 --> -1 c ( b^{365, 3}_2 ∧ b^{365, 3}_1 ∧ -b^{365, 3}_0 ∧ p_1095) -> ( b^{365, 4}_2 ∧ -b^{365, 4}_1 ∧ b^{365, 4}_0) c in CNF: c -b^{365, 3}_2 ∨ -b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ -p_1095 ∨ b^{365, 4}_2 c -b^{365, 3}_2 ∨ -b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ -p_1095 ∨ -b^{365, 4}_1 c -b^{365, 3}_2 ∨ -b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ -p_1095 ∨ b^{365, 4}_0 c in DIMACS: -24299 -24300 24301 -1095 24302 0 -24299 -24300 24301 -1095 -24303 0 -24299 -24300 24301 -1095 24304 0 c -1+1 --> 0 c ( b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ b^{365, 3}_0 ∧ p_1095) -> (-b^{365, 4}_2 ∧ -b^{365, 4}_1 ∧ -b^{365, 4}_0) c in CNF: c -b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ -p_1095 ∨ -b^{365, 4}_2 c -b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ -p_1095 ∨ -b^{365, 4}_1 c -b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ -p_1095 ∨ -b^{365, 4}_0 c in DIMACS: -24299 24300 -24301 -1095 -24302 0 -24299 24300 -24301 -1095 -24303 0 -24299 24300 -24301 -1095 -24304 0 c 0+1 --> 1 c (-b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ -b^{365, 3}_0 ∧ p_1095) -> (-b^{365, 4}_2 ∧ -b^{365, 4}_1 ∧ b^{365, 4}_0) c in CNF: c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ -p_1095 ∨ -b^{365, 4}_2 c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ -p_1095 ∨ -b^{365, 4}_1 c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ -p_1095 ∨ b^{365, 4}_0 c in DIMACS: 24299 24300 24301 -1095 -24302 0 24299 24300 24301 -1095 -24303 0 24299 24300 24301 -1095 24304 0 c 1+1 --> 2 c (-b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ b^{365, 3}_0 ∧ p_1095) -> (-b^{365, 4}_2 ∧ b^{365, 4}_1 ∧ -b^{365, 4}_0) c in CNF: c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ -p_1095 ∨ -b^{365, 4}_2 c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ -p_1095 ∨ b^{365, 4}_1 c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ -p_1095 ∨ -b^{365, 4}_0 c in DIMACS: 24299 24300 -24301 -1095 -24302 0 24299 24300 -24301 -1095 24303 0 24299 24300 -24301 -1095 -24304 0 c 2+1 --> break c (-b^{365, 3}_2 ∧ b^{365, 3}_1 ∧ -b^{365, 3}_0 ∧ p_1095) -> break c in CNF: c b^{365, 3}_2 ∨ -b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ -p_1095 ∨ break c in DIMACS: 24299 -24300 24301 -1095 1162 0 c 2-1 --> 1 c (-b^{365, 3}_2 ∧ b^{365, 3}_1 ∧ -b^{365, 3}_0 ∧ -p_1095) -> (-b^{365, 4}_2 ∧ -b^{365, 4}_1 ∧ b^{365, 4}_0) c in CNF: c b^{365, 3}_2 ∨ -b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ p_1095 ∨ -b^{365, 4}_2 c b^{365, 3}_2 ∨ -b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ p_1095 ∨ -b^{365, 4}_1 c b^{365, 3}_2 ∨ -b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ p_1095 ∨ b^{365, 4}_0 c in DIMACS: 24299 -24300 24301 1095 -24302 0 24299 -24300 24301 1095 -24303 0 24299 -24300 24301 1095 24304 0 c 1-1 --> 0 c (-b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ b^{365, 3}_0 ∧ -p_1095) -> (-b^{365, 4}_2 ∧ -b^{365, 4}_1 ∧ -b^{365, 4}_0) c in CNF: c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ p_1095 ∨ -b^{365, 4}_2 c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ p_1095 ∨ -b^{365, 4}_1 c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ p_1095 ∨ -b^{365, 4}_0 c in DIMACS: 24299 24300 -24301 1095 -24302 0 24299 24300 -24301 1095 -24303 0 24299 24300 -24301 1095 -24304 0 c 0-1 --> -1 c (-b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ -b^{365, 3}_0 ∧ -p_1095) -> ( b^{365, 4}_2 ∧ -b^{365, 4}_1 ∧ b^{365, 4}_0) c in CNF: c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ p_1095 ∨ b^{365, 4}_2 c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ p_1095 ∨ -b^{365, 4}_1 c b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ p_1095 ∨ b^{365, 4}_0 c in DIMACS: 24299 24300 24301 1095 24302 0 24299 24300 24301 1095 -24303 0 24299 24300 24301 1095 24304 0 c -1-1 --> -2 c ( b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ b^{365, 3}_0 ∧ -p_1095) -> ( b^{365, 4}_2 ∧ b^{365, 4}_1 ∧ -b^{365, 4}_0) c in CNF: c -b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ p_1095 ∨ b^{365, 4}_2 c -b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ p_1095 ∨ b^{365, 4}_1 c -b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ p_1095 ∨ -b^{365, 4}_0 c in DIMACS: -24299 24300 -24301 1095 24302 0 -24299 24300 -24301 1095 24303 0 -24299 24300 -24301 1095 -24304 0 c -2-1 --> break c ( b^{365, 3}_2 ∧ b^{365, 3}_1 ∧ -b^{365, 3}_0 ∧ -p_1095) -> break c in CNF: c -b^{365, 3}_2 ∨ -b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ p_1095 ∨ break c in DIMACS: -24299 -24300 24301 1095 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{365, 3}_2 ∧ -b^{365, 3}_1 ∧ -b^{365, 3}_0 ∧ true) c in CNF: c -b^{365, 3}_2 ∨ b^{365, 3}_1 ∨ b^{365, 3}_0 ∨ false c in DIMACS: -24299 24300 24301 0 c 3 does not represent an automaton state. c -(-b^{365, 3}_2 ∧ b^{365, 3}_1 ∧ b^{365, 3}_0 ∧ true) c in CNF: c b^{365, 3}_2 ∨ -b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ false c in DIMACS: 24299 -24300 -24301 0 c -3 does not represent an automaton state. c -( b^{365, 3}_2 ∧ b^{365, 3}_1 ∧ b^{365, 3}_0 ∧ true) c in CNF: c -b^{365, 3}_2 ∨ -b^{365, 3}_1 ∨ -b^{365, 3}_0 ∨ false c in DIMACS: -24299 -24300 -24301 0 c INIT for k = 366 c -b^{366, 1}_2 c -b^{366, 1}_1 c -b^{366, 1}_0 c in DIMACS: -24305 0 -24306 0 -24307 0 c Transitions for k = 366 c i = 1 c -2+1 --> -1 c ( b^{366, 1}_2 ∧ b^{366, 1}_1 ∧ -b^{366, 1}_0 ∧ p_366) -> ( b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ b^{366, 2}_0) c in CNF: c -b^{366, 1}_2 ∨ -b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ -p_366 ∨ b^{366, 2}_2 c -b^{366, 1}_2 ∨ -b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ -p_366 ∨ -b^{366, 2}_1 c -b^{366, 1}_2 ∨ -b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ -p_366 ∨ b^{366, 2}_0 c in DIMACS: -24305 -24306 24307 -366 24308 0 -24305 -24306 24307 -366 -24309 0 -24305 -24306 24307 -366 24310 0 c -1+1 --> 0 c ( b^{366, 1}_2 ∧ -b^{366, 1}_1 ∧ b^{366, 1}_0 ∧ p_366) -> (-b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ -b^{366, 2}_0) c in CNF: c -b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ -p_366 ∨ -b^{366, 2}_2 c -b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ -p_366 ∨ -b^{366, 2}_1 c -b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ -p_366 ∨ -b^{366, 2}_0 c in DIMACS: -24305 24306 -24307 -366 -24308 0 -24305 24306 -24307 -366 -24309 0 -24305 24306 -24307 -366 -24310 0 c 0+1 --> 1 c (-b^{366, 1}_2 ∧ -b^{366, 1}_1 ∧ -b^{366, 1}_0 ∧ p_366) -> (-b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ b^{366, 2}_0) c in CNF: c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ -p_366 ∨ -b^{366, 2}_2 c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ -p_366 ∨ -b^{366, 2}_1 c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ -p_366 ∨ b^{366, 2}_0 c in DIMACS: 24305 24306 24307 -366 -24308 0 24305 24306 24307 -366 -24309 0 24305 24306 24307 -366 24310 0 c 1+1 --> 2 c (-b^{366, 1}_2 ∧ -b^{366, 1}_1 ∧ b^{366, 1}_0 ∧ p_366) -> (-b^{366, 2}_2 ∧ b^{366, 2}_1 ∧ -b^{366, 2}_0) c in CNF: c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ -p_366 ∨ -b^{366, 2}_2 c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ -p_366 ∨ b^{366, 2}_1 c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ -p_366 ∨ -b^{366, 2}_0 c in DIMACS: 24305 24306 -24307 -366 -24308 0 24305 24306 -24307 -366 24309 0 24305 24306 -24307 -366 -24310 0 c 2+1 --> break c (-b^{366, 1}_2 ∧ b^{366, 1}_1 ∧ -b^{366, 1}_0 ∧ p_366) -> break c in CNF: c b^{366, 1}_2 ∨ -b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ -p_366 ∨ break c in DIMACS: 24305 -24306 24307 -366 1162 0 c 2-1 --> 1 c (-b^{366, 1}_2 ∧ b^{366, 1}_1 ∧ -b^{366, 1}_0 ∧ -p_366) -> (-b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ b^{366, 2}_0) c in CNF: c b^{366, 1}_2 ∨ -b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ p_366 ∨ -b^{366, 2}_2 c b^{366, 1}_2 ∨ -b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ p_366 ∨ -b^{366, 2}_1 c b^{366, 1}_2 ∨ -b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ p_366 ∨ b^{366, 2}_0 c in DIMACS: 24305 -24306 24307 366 -24308 0 24305 -24306 24307 366 -24309 0 24305 -24306 24307 366 24310 0 c 1-1 --> 0 c (-b^{366, 1}_2 ∧ -b^{366, 1}_1 ∧ b^{366, 1}_0 ∧ -p_366) -> (-b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ -b^{366, 2}_0) c in CNF: c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ p_366 ∨ -b^{366, 2}_2 c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ p_366 ∨ -b^{366, 2}_1 c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ p_366 ∨ -b^{366, 2}_0 c in DIMACS: 24305 24306 -24307 366 -24308 0 24305 24306 -24307 366 -24309 0 24305 24306 -24307 366 -24310 0 c 0-1 --> -1 c (-b^{366, 1}_2 ∧ -b^{366, 1}_1 ∧ -b^{366, 1}_0 ∧ -p_366) -> ( b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ b^{366, 2}_0) c in CNF: c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ p_366 ∨ b^{366, 2}_2 c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ p_366 ∨ -b^{366, 2}_1 c b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ p_366 ∨ b^{366, 2}_0 c in DIMACS: 24305 24306 24307 366 24308 0 24305 24306 24307 366 -24309 0 24305 24306 24307 366 24310 0 c -1-1 --> -2 c ( b^{366, 1}_2 ∧ -b^{366, 1}_1 ∧ b^{366, 1}_0 ∧ -p_366) -> ( b^{366, 2}_2 ∧ b^{366, 2}_1 ∧ -b^{366, 2}_0) c in CNF: c -b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ p_366 ∨ b^{366, 2}_2 c -b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ p_366 ∨ b^{366, 2}_1 c -b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ p_366 ∨ -b^{366, 2}_0 c in DIMACS: -24305 24306 -24307 366 24308 0 -24305 24306 -24307 366 24309 0 -24305 24306 -24307 366 -24310 0 c -2-1 --> break c ( b^{366, 1}_2 ∧ b^{366, 1}_1 ∧ -b^{366, 1}_0 ∧ -p_366) -> break c in CNF: c -b^{366, 1}_2 ∨ -b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ p_366 ∨ break c in DIMACS: -24305 -24306 24307 366 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{366, 1}_2 ∧ -b^{366, 1}_1 ∧ -b^{366, 1}_0 ∧ true) c in CNF: c -b^{366, 1}_2 ∨ b^{366, 1}_1 ∨ b^{366, 1}_0 ∨ false c in DIMACS: -24305 24306 24307 0 c 3 does not represent an automaton state. c -(-b^{366, 1}_2 ∧ b^{366, 1}_1 ∧ b^{366, 1}_0 ∧ true) c in CNF: c b^{366, 1}_2 ∨ -b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ false c in DIMACS: 24305 -24306 -24307 0 c -3 does not represent an automaton state. c -( b^{366, 1}_2 ∧ b^{366, 1}_1 ∧ b^{366, 1}_0 ∧ true) c in CNF: c -b^{366, 1}_2 ∨ -b^{366, 1}_1 ∨ -b^{366, 1}_0 ∨ false c in DIMACS: -24305 -24306 -24307 0 c i = 2 c -2+1 --> -1 c ( b^{366, 2}_2 ∧ b^{366, 2}_1 ∧ -b^{366, 2}_0 ∧ p_732) -> ( b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ b^{366, 3}_0) c in CNF: c -b^{366, 2}_2 ∨ -b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ -p_732 ∨ b^{366, 3}_2 c -b^{366, 2}_2 ∨ -b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ -p_732 ∨ -b^{366, 3}_1 c -b^{366, 2}_2 ∨ -b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ -p_732 ∨ b^{366, 3}_0 c in DIMACS: -24308 -24309 24310 -732 24311 0 -24308 -24309 24310 -732 -24312 0 -24308 -24309 24310 -732 24313 0 c -1+1 --> 0 c ( b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ b^{366, 2}_0 ∧ p_732) -> (-b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ -b^{366, 3}_0) c in CNF: c -b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ -p_732 ∨ -b^{366, 3}_2 c -b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ -p_732 ∨ -b^{366, 3}_1 c -b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ -p_732 ∨ -b^{366, 3}_0 c in DIMACS: -24308 24309 -24310 -732 -24311 0 -24308 24309 -24310 -732 -24312 0 -24308 24309 -24310 -732 -24313 0 c 0+1 --> 1 c (-b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ -b^{366, 2}_0 ∧ p_732) -> (-b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ b^{366, 3}_0) c in CNF: c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ -p_732 ∨ -b^{366, 3}_2 c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ -p_732 ∨ -b^{366, 3}_1 c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ -p_732 ∨ b^{366, 3}_0 c in DIMACS: 24308 24309 24310 -732 -24311 0 24308 24309 24310 -732 -24312 0 24308 24309 24310 -732 24313 0 c 1+1 --> 2 c (-b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ b^{366, 2}_0 ∧ p_732) -> (-b^{366, 3}_2 ∧ b^{366, 3}_1 ∧ -b^{366, 3}_0) c in CNF: c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ -p_732 ∨ -b^{366, 3}_2 c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ -p_732 ∨ b^{366, 3}_1 c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ -p_732 ∨ -b^{366, 3}_0 c in DIMACS: 24308 24309 -24310 -732 -24311 0 24308 24309 -24310 -732 24312 0 24308 24309 -24310 -732 -24313 0 c 2+1 --> break c (-b^{366, 2}_2 ∧ b^{366, 2}_1 ∧ -b^{366, 2}_0 ∧ p_732) -> break c in CNF: c b^{366, 2}_2 ∨ -b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ -p_732 ∨ break c in DIMACS: 24308 -24309 24310 -732 1162 0 c 2-1 --> 1 c (-b^{366, 2}_2 ∧ b^{366, 2}_1 ∧ -b^{366, 2}_0 ∧ -p_732) -> (-b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ b^{366, 3}_0) c in CNF: c b^{366, 2}_2 ∨ -b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ p_732 ∨ -b^{366, 3}_2 c b^{366, 2}_2 ∨ -b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ p_732 ∨ -b^{366, 3}_1 c b^{366, 2}_2 ∨ -b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ p_732 ∨ b^{366, 3}_0 c in DIMACS: 24308 -24309 24310 732 -24311 0 24308 -24309 24310 732 -24312 0 24308 -24309 24310 732 24313 0 c 1-1 --> 0 c (-b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ b^{366, 2}_0 ∧ -p_732) -> (-b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ -b^{366, 3}_0) c in CNF: c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ p_732 ∨ -b^{366, 3}_2 c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ p_732 ∨ -b^{366, 3}_1 c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ p_732 ∨ -b^{366, 3}_0 c in DIMACS: 24308 24309 -24310 732 -24311 0 24308 24309 -24310 732 -24312 0 24308 24309 -24310 732 -24313 0 c 0-1 --> -1 c (-b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ -b^{366, 2}_0 ∧ -p_732) -> ( b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ b^{366, 3}_0) c in CNF: c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ p_732 ∨ b^{366, 3}_2 c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ p_732 ∨ -b^{366, 3}_1 c b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ p_732 ∨ b^{366, 3}_0 c in DIMACS: 24308 24309 24310 732 24311 0 24308 24309 24310 732 -24312 0 24308 24309 24310 732 24313 0 c -1-1 --> -2 c ( b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ b^{366, 2}_0 ∧ -p_732) -> ( b^{366, 3}_2 ∧ b^{366, 3}_1 ∧ -b^{366, 3}_0) c in CNF: c -b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ p_732 ∨ b^{366, 3}_2 c -b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ p_732 ∨ b^{366, 3}_1 c -b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ p_732 ∨ -b^{366, 3}_0 c in DIMACS: -24308 24309 -24310 732 24311 0 -24308 24309 -24310 732 24312 0 -24308 24309 -24310 732 -24313 0 c -2-1 --> break c ( b^{366, 2}_2 ∧ b^{366, 2}_1 ∧ -b^{366, 2}_0 ∧ -p_732) -> break c in CNF: c -b^{366, 2}_2 ∨ -b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ p_732 ∨ break c in DIMACS: -24308 -24309 24310 732 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{366, 2}_2 ∧ -b^{366, 2}_1 ∧ -b^{366, 2}_0 ∧ true) c in CNF: c -b^{366, 2}_2 ∨ b^{366, 2}_1 ∨ b^{366, 2}_0 ∨ false c in DIMACS: -24308 24309 24310 0 c 3 does not represent an automaton state. c -(-b^{366, 2}_2 ∧ b^{366, 2}_1 ∧ b^{366, 2}_0 ∧ true) c in CNF: c b^{366, 2}_2 ∨ -b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ false c in DIMACS: 24308 -24309 -24310 0 c -3 does not represent an automaton state. c -( b^{366, 2}_2 ∧ b^{366, 2}_1 ∧ b^{366, 2}_0 ∧ true) c in CNF: c -b^{366, 2}_2 ∨ -b^{366, 2}_1 ∨ -b^{366, 2}_0 ∨ false c in DIMACS: -24308 -24309 -24310 0 c i = 3 c -2+1 --> -1 c ( b^{366, 3}_2 ∧ b^{366, 3}_1 ∧ -b^{366, 3}_0 ∧ p_1098) -> ( b^{366, 4}_2 ∧ -b^{366, 4}_1 ∧ b^{366, 4}_0) c in CNF: c -b^{366, 3}_2 ∨ -b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ -p_1098 ∨ b^{366, 4}_2 c -b^{366, 3}_2 ∨ -b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ -p_1098 ∨ -b^{366, 4}_1 c -b^{366, 3}_2 ∨ -b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ -p_1098 ∨ b^{366, 4}_0 c in DIMACS: -24311 -24312 24313 -1098 24314 0 -24311 -24312 24313 -1098 -24315 0 -24311 -24312 24313 -1098 24316 0 c -1+1 --> 0 c ( b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ b^{366, 3}_0 ∧ p_1098) -> (-b^{366, 4}_2 ∧ -b^{366, 4}_1 ∧ -b^{366, 4}_0) c in CNF: c -b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ -p_1098 ∨ -b^{366, 4}_2 c -b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ -p_1098 ∨ -b^{366, 4}_1 c -b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ -p_1098 ∨ -b^{366, 4}_0 c in DIMACS: -24311 24312 -24313 -1098 -24314 0 -24311 24312 -24313 -1098 -24315 0 -24311 24312 -24313 -1098 -24316 0 c 0+1 --> 1 c (-b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ -b^{366, 3}_0 ∧ p_1098) -> (-b^{366, 4}_2 ∧ -b^{366, 4}_1 ∧ b^{366, 4}_0) c in CNF: c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ -p_1098 ∨ -b^{366, 4}_2 c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ -p_1098 ∨ -b^{366, 4}_1 c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ -p_1098 ∨ b^{366, 4}_0 c in DIMACS: 24311 24312 24313 -1098 -24314 0 24311 24312 24313 -1098 -24315 0 24311 24312 24313 -1098 24316 0 c 1+1 --> 2 c (-b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ b^{366, 3}_0 ∧ p_1098) -> (-b^{366, 4}_2 ∧ b^{366, 4}_1 ∧ -b^{366, 4}_0) c in CNF: c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ -p_1098 ∨ -b^{366, 4}_2 c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ -p_1098 ∨ b^{366, 4}_1 c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ -p_1098 ∨ -b^{366, 4}_0 c in DIMACS: 24311 24312 -24313 -1098 -24314 0 24311 24312 -24313 -1098 24315 0 24311 24312 -24313 -1098 -24316 0 c 2+1 --> break c (-b^{366, 3}_2 ∧ b^{366, 3}_1 ∧ -b^{366, 3}_0 ∧ p_1098) -> break c in CNF: c b^{366, 3}_2 ∨ -b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ -p_1098 ∨ break c in DIMACS: 24311 -24312 24313 -1098 1162 0 c 2-1 --> 1 c (-b^{366, 3}_2 ∧ b^{366, 3}_1 ∧ -b^{366, 3}_0 ∧ -p_1098) -> (-b^{366, 4}_2 ∧ -b^{366, 4}_1 ∧ b^{366, 4}_0) c in CNF: c b^{366, 3}_2 ∨ -b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ p_1098 ∨ -b^{366, 4}_2 c b^{366, 3}_2 ∨ -b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ p_1098 ∨ -b^{366, 4}_1 c b^{366, 3}_2 ∨ -b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ p_1098 ∨ b^{366, 4}_0 c in DIMACS: 24311 -24312 24313 1098 -24314 0 24311 -24312 24313 1098 -24315 0 24311 -24312 24313 1098 24316 0 c 1-1 --> 0 c (-b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ b^{366, 3}_0 ∧ -p_1098) -> (-b^{366, 4}_2 ∧ -b^{366, 4}_1 ∧ -b^{366, 4}_0) c in CNF: c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ p_1098 ∨ -b^{366, 4}_2 c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ p_1098 ∨ -b^{366, 4}_1 c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ p_1098 ∨ -b^{366, 4}_0 c in DIMACS: 24311 24312 -24313 1098 -24314 0 24311 24312 -24313 1098 -24315 0 24311 24312 -24313 1098 -24316 0 c 0-1 --> -1 c (-b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ -b^{366, 3}_0 ∧ -p_1098) -> ( b^{366, 4}_2 ∧ -b^{366, 4}_1 ∧ b^{366, 4}_0) c in CNF: c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ p_1098 ∨ b^{366, 4}_2 c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ p_1098 ∨ -b^{366, 4}_1 c b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ p_1098 ∨ b^{366, 4}_0 c in DIMACS: 24311 24312 24313 1098 24314 0 24311 24312 24313 1098 -24315 0 24311 24312 24313 1098 24316 0 c -1-1 --> -2 c ( b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ b^{366, 3}_0 ∧ -p_1098) -> ( b^{366, 4}_2 ∧ b^{366, 4}_1 ∧ -b^{366, 4}_0) c in CNF: c -b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ p_1098 ∨ b^{366, 4}_2 c -b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ p_1098 ∨ b^{366, 4}_1 c -b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ p_1098 ∨ -b^{366, 4}_0 c in DIMACS: -24311 24312 -24313 1098 24314 0 -24311 24312 -24313 1098 24315 0 -24311 24312 -24313 1098 -24316 0 c -2-1 --> break c ( b^{366, 3}_2 ∧ b^{366, 3}_1 ∧ -b^{366, 3}_0 ∧ -p_1098) -> break c in CNF: c -b^{366, 3}_2 ∨ -b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ p_1098 ∨ break c in DIMACS: -24311 -24312 24313 1098 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{366, 3}_2 ∧ -b^{366, 3}_1 ∧ -b^{366, 3}_0 ∧ true) c in CNF: c -b^{366, 3}_2 ∨ b^{366, 3}_1 ∨ b^{366, 3}_0 ∨ false c in DIMACS: -24311 24312 24313 0 c 3 does not represent an automaton state. c -(-b^{366, 3}_2 ∧ b^{366, 3}_1 ∧ b^{366, 3}_0 ∧ true) c in CNF: c b^{366, 3}_2 ∨ -b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ false c in DIMACS: 24311 -24312 -24313 0 c -3 does not represent an automaton state. c -( b^{366, 3}_2 ∧ b^{366, 3}_1 ∧ b^{366, 3}_0 ∧ true) c in CNF: c -b^{366, 3}_2 ∨ -b^{366, 3}_1 ∨ -b^{366, 3}_0 ∨ false c in DIMACS: -24311 -24312 -24313 0 c INIT for k = 367 c -b^{367, 1}_2 c -b^{367, 1}_1 c -b^{367, 1}_0 c in DIMACS: -24317 0 -24318 0 -24319 0 c Transitions for k = 367 c i = 1 c -2+1 --> -1 c ( b^{367, 1}_2 ∧ b^{367, 1}_1 ∧ -b^{367, 1}_0 ∧ p_367) -> ( b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ b^{367, 2}_0) c in CNF: c -b^{367, 1}_2 ∨ -b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ -p_367 ∨ b^{367, 2}_2 c -b^{367, 1}_2 ∨ -b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ -p_367 ∨ -b^{367, 2}_1 c -b^{367, 1}_2 ∨ -b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ -p_367 ∨ b^{367, 2}_0 c in DIMACS: -24317 -24318 24319 -367 24320 0 -24317 -24318 24319 -367 -24321 0 -24317 -24318 24319 -367 24322 0 c -1+1 --> 0 c ( b^{367, 1}_2 ∧ -b^{367, 1}_1 ∧ b^{367, 1}_0 ∧ p_367) -> (-b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ -b^{367, 2}_0) c in CNF: c -b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ -p_367 ∨ -b^{367, 2}_2 c -b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ -p_367 ∨ -b^{367, 2}_1 c -b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ -p_367 ∨ -b^{367, 2}_0 c in DIMACS: -24317 24318 -24319 -367 -24320 0 -24317 24318 -24319 -367 -24321 0 -24317 24318 -24319 -367 -24322 0 c 0+1 --> 1 c (-b^{367, 1}_2 ∧ -b^{367, 1}_1 ∧ -b^{367, 1}_0 ∧ p_367) -> (-b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ b^{367, 2}_0) c in CNF: c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ -p_367 ∨ -b^{367, 2}_2 c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ -p_367 ∨ -b^{367, 2}_1 c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ -p_367 ∨ b^{367, 2}_0 c in DIMACS: 24317 24318 24319 -367 -24320 0 24317 24318 24319 -367 -24321 0 24317 24318 24319 -367 24322 0 c 1+1 --> 2 c (-b^{367, 1}_2 ∧ -b^{367, 1}_1 ∧ b^{367, 1}_0 ∧ p_367) -> (-b^{367, 2}_2 ∧ b^{367, 2}_1 ∧ -b^{367, 2}_0) c in CNF: c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ -p_367 ∨ -b^{367, 2}_2 c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ -p_367 ∨ b^{367, 2}_1 c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ -p_367 ∨ -b^{367, 2}_0 c in DIMACS: 24317 24318 -24319 -367 -24320 0 24317 24318 -24319 -367 24321 0 24317 24318 -24319 -367 -24322 0 c 2+1 --> break c (-b^{367, 1}_2 ∧ b^{367, 1}_1 ∧ -b^{367, 1}_0 ∧ p_367) -> break c in CNF: c b^{367, 1}_2 ∨ -b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ -p_367 ∨ break c in DIMACS: 24317 -24318 24319 -367 1162 0 c 2-1 --> 1 c (-b^{367, 1}_2 ∧ b^{367, 1}_1 ∧ -b^{367, 1}_0 ∧ -p_367) -> (-b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ b^{367, 2}_0) c in CNF: c b^{367, 1}_2 ∨ -b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ p_367 ∨ -b^{367, 2}_2 c b^{367, 1}_2 ∨ -b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ p_367 ∨ -b^{367, 2}_1 c b^{367, 1}_2 ∨ -b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ p_367 ∨ b^{367, 2}_0 c in DIMACS: 24317 -24318 24319 367 -24320 0 24317 -24318 24319 367 -24321 0 24317 -24318 24319 367 24322 0 c 1-1 --> 0 c (-b^{367, 1}_2 ∧ -b^{367, 1}_1 ∧ b^{367, 1}_0 ∧ -p_367) -> (-b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ -b^{367, 2}_0) c in CNF: c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ p_367 ∨ -b^{367, 2}_2 c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ p_367 ∨ -b^{367, 2}_1 c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ p_367 ∨ -b^{367, 2}_0 c in DIMACS: 24317 24318 -24319 367 -24320 0 24317 24318 -24319 367 -24321 0 24317 24318 -24319 367 -24322 0 c 0-1 --> -1 c (-b^{367, 1}_2 ∧ -b^{367, 1}_1 ∧ -b^{367, 1}_0 ∧ -p_367) -> ( b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ b^{367, 2}_0) c in CNF: c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ p_367 ∨ b^{367, 2}_2 c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ p_367 ∨ -b^{367, 2}_1 c b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ p_367 ∨ b^{367, 2}_0 c in DIMACS: 24317 24318 24319 367 24320 0 24317 24318 24319 367 -24321 0 24317 24318 24319 367 24322 0 c -1-1 --> -2 c ( b^{367, 1}_2 ∧ -b^{367, 1}_1 ∧ b^{367, 1}_0 ∧ -p_367) -> ( b^{367, 2}_2 ∧ b^{367, 2}_1 ∧ -b^{367, 2}_0) c in CNF: c -b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ p_367 ∨ b^{367, 2}_2 c -b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ p_367 ∨ b^{367, 2}_1 c -b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ p_367 ∨ -b^{367, 2}_0 c in DIMACS: -24317 24318 -24319 367 24320 0 -24317 24318 -24319 367 24321 0 -24317 24318 -24319 367 -24322 0 c -2-1 --> break c ( b^{367, 1}_2 ∧ b^{367, 1}_1 ∧ -b^{367, 1}_0 ∧ -p_367) -> break c in CNF: c -b^{367, 1}_2 ∨ -b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ p_367 ∨ break c in DIMACS: -24317 -24318 24319 367 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{367, 1}_2 ∧ -b^{367, 1}_1 ∧ -b^{367, 1}_0 ∧ true) c in CNF: c -b^{367, 1}_2 ∨ b^{367, 1}_1 ∨ b^{367, 1}_0 ∨ false c in DIMACS: -24317 24318 24319 0 c 3 does not represent an automaton state. c -(-b^{367, 1}_2 ∧ b^{367, 1}_1 ∧ b^{367, 1}_0 ∧ true) c in CNF: c b^{367, 1}_2 ∨ -b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ false c in DIMACS: 24317 -24318 -24319 0 c -3 does not represent an automaton state. c -( b^{367, 1}_2 ∧ b^{367, 1}_1 ∧ b^{367, 1}_0 ∧ true) c in CNF: c -b^{367, 1}_2 ∨ -b^{367, 1}_1 ∨ -b^{367, 1}_0 ∨ false c in DIMACS: -24317 -24318 -24319 0 c i = 2 c -2+1 --> -1 c ( b^{367, 2}_2 ∧ b^{367, 2}_1 ∧ -b^{367, 2}_0 ∧ p_734) -> ( b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ b^{367, 3}_0) c in CNF: c -b^{367, 2}_2 ∨ -b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ -p_734 ∨ b^{367, 3}_2 c -b^{367, 2}_2 ∨ -b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ -p_734 ∨ -b^{367, 3}_1 c -b^{367, 2}_2 ∨ -b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ -p_734 ∨ b^{367, 3}_0 c in DIMACS: -24320 -24321 24322 -734 24323 0 -24320 -24321 24322 -734 -24324 0 -24320 -24321 24322 -734 24325 0 c -1+1 --> 0 c ( b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ b^{367, 2}_0 ∧ p_734) -> (-b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ -b^{367, 3}_0) c in CNF: c -b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ -p_734 ∨ -b^{367, 3}_2 c -b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ -p_734 ∨ -b^{367, 3}_1 c -b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ -p_734 ∨ -b^{367, 3}_0 c in DIMACS: -24320 24321 -24322 -734 -24323 0 -24320 24321 -24322 -734 -24324 0 -24320 24321 -24322 -734 -24325 0 c 0+1 --> 1 c (-b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ -b^{367, 2}_0 ∧ p_734) -> (-b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ b^{367, 3}_0) c in CNF: c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ -p_734 ∨ -b^{367, 3}_2 c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ -p_734 ∨ -b^{367, 3}_1 c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ -p_734 ∨ b^{367, 3}_0 c in DIMACS: 24320 24321 24322 -734 -24323 0 24320 24321 24322 -734 -24324 0 24320 24321 24322 -734 24325 0 c 1+1 --> 2 c (-b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ b^{367, 2}_0 ∧ p_734) -> (-b^{367, 3}_2 ∧ b^{367, 3}_1 ∧ -b^{367, 3}_0) c in CNF: c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ -p_734 ∨ -b^{367, 3}_2 c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ -p_734 ∨ b^{367, 3}_1 c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ -p_734 ∨ -b^{367, 3}_0 c in DIMACS: 24320 24321 -24322 -734 -24323 0 24320 24321 -24322 -734 24324 0 24320 24321 -24322 -734 -24325 0 c 2+1 --> break c (-b^{367, 2}_2 ∧ b^{367, 2}_1 ∧ -b^{367, 2}_0 ∧ p_734) -> break c in CNF: c b^{367, 2}_2 ∨ -b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ -p_734 ∨ break c in DIMACS: 24320 -24321 24322 -734 1162 0 c 2-1 --> 1 c (-b^{367, 2}_2 ∧ b^{367, 2}_1 ∧ -b^{367, 2}_0 ∧ -p_734) -> (-b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ b^{367, 3}_0) c in CNF: c b^{367, 2}_2 ∨ -b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ p_734 ∨ -b^{367, 3}_2 c b^{367, 2}_2 ∨ -b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ p_734 ∨ -b^{367, 3}_1 c b^{367, 2}_2 ∨ -b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ p_734 ∨ b^{367, 3}_0 c in DIMACS: 24320 -24321 24322 734 -24323 0 24320 -24321 24322 734 -24324 0 24320 -24321 24322 734 24325 0 c 1-1 --> 0 c (-b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ b^{367, 2}_0 ∧ -p_734) -> (-b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ -b^{367, 3}_0) c in CNF: c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ p_734 ∨ -b^{367, 3}_2 c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ p_734 ∨ -b^{367, 3}_1 c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ p_734 ∨ -b^{367, 3}_0 c in DIMACS: 24320 24321 -24322 734 -24323 0 24320 24321 -24322 734 -24324 0 24320 24321 -24322 734 -24325 0 c 0-1 --> -1 c (-b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ -b^{367, 2}_0 ∧ -p_734) -> ( b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ b^{367, 3}_0) c in CNF: c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ p_734 ∨ b^{367, 3}_2 c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ p_734 ∨ -b^{367, 3}_1 c b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ p_734 ∨ b^{367, 3}_0 c in DIMACS: 24320 24321 24322 734 24323 0 24320 24321 24322 734 -24324 0 24320 24321 24322 734 24325 0 c -1-1 --> -2 c ( b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ b^{367, 2}_0 ∧ -p_734) -> ( b^{367, 3}_2 ∧ b^{367, 3}_1 ∧ -b^{367, 3}_0) c in CNF: c -b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ p_734 ∨ b^{367, 3}_2 c -b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ p_734 ∨ b^{367, 3}_1 c -b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ p_734 ∨ -b^{367, 3}_0 c in DIMACS: -24320 24321 -24322 734 24323 0 -24320 24321 -24322 734 24324 0 -24320 24321 -24322 734 -24325 0 c -2-1 --> break c ( b^{367, 2}_2 ∧ b^{367, 2}_1 ∧ -b^{367, 2}_0 ∧ -p_734) -> break c in CNF: c -b^{367, 2}_2 ∨ -b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ p_734 ∨ break c in DIMACS: -24320 -24321 24322 734 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{367, 2}_2 ∧ -b^{367, 2}_1 ∧ -b^{367, 2}_0 ∧ true) c in CNF: c -b^{367, 2}_2 ∨ b^{367, 2}_1 ∨ b^{367, 2}_0 ∨ false c in DIMACS: -24320 24321 24322 0 c 3 does not represent an automaton state. c -(-b^{367, 2}_2 ∧ b^{367, 2}_1 ∧ b^{367, 2}_0 ∧ true) c in CNF: c b^{367, 2}_2 ∨ -b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ false c in DIMACS: 24320 -24321 -24322 0 c -3 does not represent an automaton state. c -( b^{367, 2}_2 ∧ b^{367, 2}_1 ∧ b^{367, 2}_0 ∧ true) c in CNF: c -b^{367, 2}_2 ∨ -b^{367, 2}_1 ∨ -b^{367, 2}_0 ∨ false c in DIMACS: -24320 -24321 -24322 0 c i = 3 c -2+1 --> -1 c ( b^{367, 3}_2 ∧ b^{367, 3}_1 ∧ -b^{367, 3}_0 ∧ p_1101) -> ( b^{367, 4}_2 ∧ -b^{367, 4}_1 ∧ b^{367, 4}_0) c in CNF: c -b^{367, 3}_2 ∨ -b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ -p_1101 ∨ b^{367, 4}_2 c -b^{367, 3}_2 ∨ -b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ -p_1101 ∨ -b^{367, 4}_1 c -b^{367, 3}_2 ∨ -b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ -p_1101 ∨ b^{367, 4}_0 c in DIMACS: -24323 -24324 24325 -1101 24326 0 -24323 -24324 24325 -1101 -24327 0 -24323 -24324 24325 -1101 24328 0 c -1+1 --> 0 c ( b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ b^{367, 3}_0 ∧ p_1101) -> (-b^{367, 4}_2 ∧ -b^{367, 4}_1 ∧ -b^{367, 4}_0) c in CNF: c -b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ -p_1101 ∨ -b^{367, 4}_2 c -b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ -p_1101 ∨ -b^{367, 4}_1 c -b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ -p_1101 ∨ -b^{367, 4}_0 c in DIMACS: -24323 24324 -24325 -1101 -24326 0 -24323 24324 -24325 -1101 -24327 0 -24323 24324 -24325 -1101 -24328 0 c 0+1 --> 1 c (-b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ -b^{367, 3}_0 ∧ p_1101) -> (-b^{367, 4}_2 ∧ -b^{367, 4}_1 ∧ b^{367, 4}_0) c in CNF: c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ -p_1101 ∨ -b^{367, 4}_2 c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ -p_1101 ∨ -b^{367, 4}_1 c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ -p_1101 ∨ b^{367, 4}_0 c in DIMACS: 24323 24324 24325 -1101 -24326 0 24323 24324 24325 -1101 -24327 0 24323 24324 24325 -1101 24328 0 c 1+1 --> 2 c (-b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ b^{367, 3}_0 ∧ p_1101) -> (-b^{367, 4}_2 ∧ b^{367, 4}_1 ∧ -b^{367, 4}_0) c in CNF: c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ -p_1101 ∨ -b^{367, 4}_2 c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ -p_1101 ∨ b^{367, 4}_1 c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ -p_1101 ∨ -b^{367, 4}_0 c in DIMACS: 24323 24324 -24325 -1101 -24326 0 24323 24324 -24325 -1101 24327 0 24323 24324 -24325 -1101 -24328 0 c 2+1 --> break c (-b^{367, 3}_2 ∧ b^{367, 3}_1 ∧ -b^{367, 3}_0 ∧ p_1101) -> break c in CNF: c b^{367, 3}_2 ∨ -b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ -p_1101 ∨ break c in DIMACS: 24323 -24324 24325 -1101 1162 0 c 2-1 --> 1 c (-b^{367, 3}_2 ∧ b^{367, 3}_1 ∧ -b^{367, 3}_0 ∧ -p_1101) -> (-b^{367, 4}_2 ∧ -b^{367, 4}_1 ∧ b^{367, 4}_0) c in CNF: c b^{367, 3}_2 ∨ -b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ p_1101 ∨ -b^{367, 4}_2 c b^{367, 3}_2 ∨ -b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ p_1101 ∨ -b^{367, 4}_1 c b^{367, 3}_2 ∨ -b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ p_1101 ∨ b^{367, 4}_0 c in DIMACS: 24323 -24324 24325 1101 -24326 0 24323 -24324 24325 1101 -24327 0 24323 -24324 24325 1101 24328 0 c 1-1 --> 0 c (-b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ b^{367, 3}_0 ∧ -p_1101) -> (-b^{367, 4}_2 ∧ -b^{367, 4}_1 ∧ -b^{367, 4}_0) c in CNF: c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ p_1101 ∨ -b^{367, 4}_2 c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ p_1101 ∨ -b^{367, 4}_1 c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ p_1101 ∨ -b^{367, 4}_0 c in DIMACS: 24323 24324 -24325 1101 -24326 0 24323 24324 -24325 1101 -24327 0 24323 24324 -24325 1101 -24328 0 c 0-1 --> -1 c (-b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ -b^{367, 3}_0 ∧ -p_1101) -> ( b^{367, 4}_2 ∧ -b^{367, 4}_1 ∧ b^{367, 4}_0) c in CNF: c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ p_1101 ∨ b^{367, 4}_2 c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ p_1101 ∨ -b^{367, 4}_1 c b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ p_1101 ∨ b^{367, 4}_0 c in DIMACS: 24323 24324 24325 1101 24326 0 24323 24324 24325 1101 -24327 0 24323 24324 24325 1101 24328 0 c -1-1 --> -2 c ( b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ b^{367, 3}_0 ∧ -p_1101) -> ( b^{367, 4}_2 ∧ b^{367, 4}_1 ∧ -b^{367, 4}_0) c in CNF: c -b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ p_1101 ∨ b^{367, 4}_2 c -b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ p_1101 ∨ b^{367, 4}_1 c -b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ p_1101 ∨ -b^{367, 4}_0 c in DIMACS: -24323 24324 -24325 1101 24326 0 -24323 24324 -24325 1101 24327 0 -24323 24324 -24325 1101 -24328 0 c -2-1 --> break c ( b^{367, 3}_2 ∧ b^{367, 3}_1 ∧ -b^{367, 3}_0 ∧ -p_1101) -> break c in CNF: c -b^{367, 3}_2 ∨ -b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ p_1101 ∨ break c in DIMACS: -24323 -24324 24325 1101 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{367, 3}_2 ∧ -b^{367, 3}_1 ∧ -b^{367, 3}_0 ∧ true) c in CNF: c -b^{367, 3}_2 ∨ b^{367, 3}_1 ∨ b^{367, 3}_0 ∨ false c in DIMACS: -24323 24324 24325 0 c 3 does not represent an automaton state. c -(-b^{367, 3}_2 ∧ b^{367, 3}_1 ∧ b^{367, 3}_0 ∧ true) c in CNF: c b^{367, 3}_2 ∨ -b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ false c in DIMACS: 24323 -24324 -24325 0 c -3 does not represent an automaton state. c -( b^{367, 3}_2 ∧ b^{367, 3}_1 ∧ b^{367, 3}_0 ∧ true) c in CNF: c -b^{367, 3}_2 ∨ -b^{367, 3}_1 ∨ -b^{367, 3}_0 ∨ false c in DIMACS: -24323 -24324 -24325 0 c INIT for k = 368 c -b^{368, 1}_2 c -b^{368, 1}_1 c -b^{368, 1}_0 c in DIMACS: -24329 0 -24330 0 -24331 0 c Transitions for k = 368 c i = 1 c -2+1 --> -1 c ( b^{368, 1}_2 ∧ b^{368, 1}_1 ∧ -b^{368, 1}_0 ∧ p_368) -> ( b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ b^{368, 2}_0) c in CNF: c -b^{368, 1}_2 ∨ -b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ -p_368 ∨ b^{368, 2}_2 c -b^{368, 1}_2 ∨ -b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ -p_368 ∨ -b^{368, 2}_1 c -b^{368, 1}_2 ∨ -b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ -p_368 ∨ b^{368, 2}_0 c in DIMACS: -24329 -24330 24331 -368 24332 0 -24329 -24330 24331 -368 -24333 0 -24329 -24330 24331 -368 24334 0 c -1+1 --> 0 c ( b^{368, 1}_2 ∧ -b^{368, 1}_1 ∧ b^{368, 1}_0 ∧ p_368) -> (-b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ -b^{368, 2}_0) c in CNF: c -b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ -p_368 ∨ -b^{368, 2}_2 c -b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ -p_368 ∨ -b^{368, 2}_1 c -b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ -p_368 ∨ -b^{368, 2}_0 c in DIMACS: -24329 24330 -24331 -368 -24332 0 -24329 24330 -24331 -368 -24333 0 -24329 24330 -24331 -368 -24334 0 c 0+1 --> 1 c (-b^{368, 1}_2 ∧ -b^{368, 1}_1 ∧ -b^{368, 1}_0 ∧ p_368) -> (-b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ b^{368, 2}_0) c in CNF: c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ -p_368 ∨ -b^{368, 2}_2 c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ -p_368 ∨ -b^{368, 2}_1 c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ -p_368 ∨ b^{368, 2}_0 c in DIMACS: 24329 24330 24331 -368 -24332 0 24329 24330 24331 -368 -24333 0 24329 24330 24331 -368 24334 0 c 1+1 --> 2 c (-b^{368, 1}_2 ∧ -b^{368, 1}_1 ∧ b^{368, 1}_0 ∧ p_368) -> (-b^{368, 2}_2 ∧ b^{368, 2}_1 ∧ -b^{368, 2}_0) c in CNF: c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ -p_368 ∨ -b^{368, 2}_2 c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ -p_368 ∨ b^{368, 2}_1 c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ -p_368 ∨ -b^{368, 2}_0 c in DIMACS: 24329 24330 -24331 -368 -24332 0 24329 24330 -24331 -368 24333 0 24329 24330 -24331 -368 -24334 0 c 2+1 --> break c (-b^{368, 1}_2 ∧ b^{368, 1}_1 ∧ -b^{368, 1}_0 ∧ p_368) -> break c in CNF: c b^{368, 1}_2 ∨ -b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ -p_368 ∨ break c in DIMACS: 24329 -24330 24331 -368 1162 0 c 2-1 --> 1 c (-b^{368, 1}_2 ∧ b^{368, 1}_1 ∧ -b^{368, 1}_0 ∧ -p_368) -> (-b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ b^{368, 2}_0) c in CNF: c b^{368, 1}_2 ∨ -b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ p_368 ∨ -b^{368, 2}_2 c b^{368, 1}_2 ∨ -b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ p_368 ∨ -b^{368, 2}_1 c b^{368, 1}_2 ∨ -b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ p_368 ∨ b^{368, 2}_0 c in DIMACS: 24329 -24330 24331 368 -24332 0 24329 -24330 24331 368 -24333 0 24329 -24330 24331 368 24334 0 c 1-1 --> 0 c (-b^{368, 1}_2 ∧ -b^{368, 1}_1 ∧ b^{368, 1}_0 ∧ -p_368) -> (-b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ -b^{368, 2}_0) c in CNF: c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ p_368 ∨ -b^{368, 2}_2 c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ p_368 ∨ -b^{368, 2}_1 c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ p_368 ∨ -b^{368, 2}_0 c in DIMACS: 24329 24330 -24331 368 -24332 0 24329 24330 -24331 368 -24333 0 24329 24330 -24331 368 -24334 0 c 0-1 --> -1 c (-b^{368, 1}_2 ∧ -b^{368, 1}_1 ∧ -b^{368, 1}_0 ∧ -p_368) -> ( b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ b^{368, 2}_0) c in CNF: c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ p_368 ∨ b^{368, 2}_2 c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ p_368 ∨ -b^{368, 2}_1 c b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ p_368 ∨ b^{368, 2}_0 c in DIMACS: 24329 24330 24331 368 24332 0 24329 24330 24331 368 -24333 0 24329 24330 24331 368 24334 0 c -1-1 --> -2 c ( b^{368, 1}_2 ∧ -b^{368, 1}_1 ∧ b^{368, 1}_0 ∧ -p_368) -> ( b^{368, 2}_2 ∧ b^{368, 2}_1 ∧ -b^{368, 2}_0) c in CNF: c -b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ p_368 ∨ b^{368, 2}_2 c -b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ p_368 ∨ b^{368, 2}_1 c -b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ p_368 ∨ -b^{368, 2}_0 c in DIMACS: -24329 24330 -24331 368 24332 0 -24329 24330 -24331 368 24333 0 -24329 24330 -24331 368 -24334 0 c -2-1 --> break c ( b^{368, 1}_2 ∧ b^{368, 1}_1 ∧ -b^{368, 1}_0 ∧ -p_368) -> break c in CNF: c -b^{368, 1}_2 ∨ -b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ p_368 ∨ break c in DIMACS: -24329 -24330 24331 368 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{368, 1}_2 ∧ -b^{368, 1}_1 ∧ -b^{368, 1}_0 ∧ true) c in CNF: c -b^{368, 1}_2 ∨ b^{368, 1}_1 ∨ b^{368, 1}_0 ∨ false c in DIMACS: -24329 24330 24331 0 c 3 does not represent an automaton state. c -(-b^{368, 1}_2 ∧ b^{368, 1}_1 ∧ b^{368, 1}_0 ∧ true) c in CNF: c b^{368, 1}_2 ∨ -b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ false c in DIMACS: 24329 -24330 -24331 0 c -3 does not represent an automaton state. c -( b^{368, 1}_2 ∧ b^{368, 1}_1 ∧ b^{368, 1}_0 ∧ true) c in CNF: c -b^{368, 1}_2 ∨ -b^{368, 1}_1 ∨ -b^{368, 1}_0 ∨ false c in DIMACS: -24329 -24330 -24331 0 c i = 2 c -2+1 --> -1 c ( b^{368, 2}_2 ∧ b^{368, 2}_1 ∧ -b^{368, 2}_0 ∧ p_736) -> ( b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ b^{368, 3}_0) c in CNF: c -b^{368, 2}_2 ∨ -b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ -p_736 ∨ b^{368, 3}_2 c -b^{368, 2}_2 ∨ -b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ -p_736 ∨ -b^{368, 3}_1 c -b^{368, 2}_2 ∨ -b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ -p_736 ∨ b^{368, 3}_0 c in DIMACS: -24332 -24333 24334 -736 24335 0 -24332 -24333 24334 -736 -24336 0 -24332 -24333 24334 -736 24337 0 c -1+1 --> 0 c ( b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ b^{368, 2}_0 ∧ p_736) -> (-b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ -b^{368, 3}_0) c in CNF: c -b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ -p_736 ∨ -b^{368, 3}_2 c -b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ -p_736 ∨ -b^{368, 3}_1 c -b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ -p_736 ∨ -b^{368, 3}_0 c in DIMACS: -24332 24333 -24334 -736 -24335 0 -24332 24333 -24334 -736 -24336 0 -24332 24333 -24334 -736 -24337 0 c 0+1 --> 1 c (-b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ -b^{368, 2}_0 ∧ p_736) -> (-b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ b^{368, 3}_0) c in CNF: c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ -p_736 ∨ -b^{368, 3}_2 c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ -p_736 ∨ -b^{368, 3}_1 c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ -p_736 ∨ b^{368, 3}_0 c in DIMACS: 24332 24333 24334 -736 -24335 0 24332 24333 24334 -736 -24336 0 24332 24333 24334 -736 24337 0 c 1+1 --> 2 c (-b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ b^{368, 2}_0 ∧ p_736) -> (-b^{368, 3}_2 ∧ b^{368, 3}_1 ∧ -b^{368, 3}_0) c in CNF: c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ -p_736 ∨ -b^{368, 3}_2 c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ -p_736 ∨ b^{368, 3}_1 c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ -p_736 ∨ -b^{368, 3}_0 c in DIMACS: 24332 24333 -24334 -736 -24335 0 24332 24333 -24334 -736 24336 0 24332 24333 -24334 -736 -24337 0 c 2+1 --> break c (-b^{368, 2}_2 ∧ b^{368, 2}_1 ∧ -b^{368, 2}_0 ∧ p_736) -> break c in CNF: c b^{368, 2}_2 ∨ -b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ -p_736 ∨ break c in DIMACS: 24332 -24333 24334 -736 1162 0 c 2-1 --> 1 c (-b^{368, 2}_2 ∧ b^{368, 2}_1 ∧ -b^{368, 2}_0 ∧ -p_736) -> (-b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ b^{368, 3}_0) c in CNF: c b^{368, 2}_2 ∨ -b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ p_736 ∨ -b^{368, 3}_2 c b^{368, 2}_2 ∨ -b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ p_736 ∨ -b^{368, 3}_1 c b^{368, 2}_2 ∨ -b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ p_736 ∨ b^{368, 3}_0 c in DIMACS: 24332 -24333 24334 736 -24335 0 24332 -24333 24334 736 -24336 0 24332 -24333 24334 736 24337 0 c 1-1 --> 0 c (-b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ b^{368, 2}_0 ∧ -p_736) -> (-b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ -b^{368, 3}_0) c in CNF: c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ p_736 ∨ -b^{368, 3}_2 c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ p_736 ∨ -b^{368, 3}_1 c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ p_736 ∨ -b^{368, 3}_0 c in DIMACS: 24332 24333 -24334 736 -24335 0 24332 24333 -24334 736 -24336 0 24332 24333 -24334 736 -24337 0 c 0-1 --> -1 c (-b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ -b^{368, 2}_0 ∧ -p_736) -> ( b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ b^{368, 3}_0) c in CNF: c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ p_736 ∨ b^{368, 3}_2 c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ p_736 ∨ -b^{368, 3}_1 c b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ p_736 ∨ b^{368, 3}_0 c in DIMACS: 24332 24333 24334 736 24335 0 24332 24333 24334 736 -24336 0 24332 24333 24334 736 24337 0 c -1-1 --> -2 c ( b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ b^{368, 2}_0 ∧ -p_736) -> ( b^{368, 3}_2 ∧ b^{368, 3}_1 ∧ -b^{368, 3}_0) c in CNF: c -b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ p_736 ∨ b^{368, 3}_2 c -b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ p_736 ∨ b^{368, 3}_1 c -b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ p_736 ∨ -b^{368, 3}_0 c in DIMACS: -24332 24333 -24334 736 24335 0 -24332 24333 -24334 736 24336 0 -24332 24333 -24334 736 -24337 0 c -2-1 --> break c ( b^{368, 2}_2 ∧ b^{368, 2}_1 ∧ -b^{368, 2}_0 ∧ -p_736) -> break c in CNF: c -b^{368, 2}_2 ∨ -b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ p_736 ∨ break c in DIMACS: -24332 -24333 24334 736 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{368, 2}_2 ∧ -b^{368, 2}_1 ∧ -b^{368, 2}_0 ∧ true) c in CNF: c -b^{368, 2}_2 ∨ b^{368, 2}_1 ∨ b^{368, 2}_0 ∨ false c in DIMACS: -24332 24333 24334 0 c 3 does not represent an automaton state. c -(-b^{368, 2}_2 ∧ b^{368, 2}_1 ∧ b^{368, 2}_0 ∧ true) c in CNF: c b^{368, 2}_2 ∨ -b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ false c in DIMACS: 24332 -24333 -24334 0 c -3 does not represent an automaton state. c -( b^{368, 2}_2 ∧ b^{368, 2}_1 ∧ b^{368, 2}_0 ∧ true) c in CNF: c -b^{368, 2}_2 ∨ -b^{368, 2}_1 ∨ -b^{368, 2}_0 ∨ false c in DIMACS: -24332 -24333 -24334 0 c i = 3 c -2+1 --> -1 c ( b^{368, 3}_2 ∧ b^{368, 3}_1 ∧ -b^{368, 3}_0 ∧ p_1104) -> ( b^{368, 4}_2 ∧ -b^{368, 4}_1 ∧ b^{368, 4}_0) c in CNF: c -b^{368, 3}_2 ∨ -b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ -p_1104 ∨ b^{368, 4}_2 c -b^{368, 3}_2 ∨ -b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ -p_1104 ∨ -b^{368, 4}_1 c -b^{368, 3}_2 ∨ -b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ -p_1104 ∨ b^{368, 4}_0 c in DIMACS: -24335 -24336 24337 -1104 24338 0 -24335 -24336 24337 -1104 -24339 0 -24335 -24336 24337 -1104 24340 0 c -1+1 --> 0 c ( b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ b^{368, 3}_0 ∧ p_1104) -> (-b^{368, 4}_2 ∧ -b^{368, 4}_1 ∧ -b^{368, 4}_0) c in CNF: c -b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ -p_1104 ∨ -b^{368, 4}_2 c -b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ -p_1104 ∨ -b^{368, 4}_1 c -b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ -p_1104 ∨ -b^{368, 4}_0 c in DIMACS: -24335 24336 -24337 -1104 -24338 0 -24335 24336 -24337 -1104 -24339 0 -24335 24336 -24337 -1104 -24340 0 c 0+1 --> 1 c (-b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ -b^{368, 3}_0 ∧ p_1104) -> (-b^{368, 4}_2 ∧ -b^{368, 4}_1 ∧ b^{368, 4}_0) c in CNF: c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ -p_1104 ∨ -b^{368, 4}_2 c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ -p_1104 ∨ -b^{368, 4}_1 c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ -p_1104 ∨ b^{368, 4}_0 c in DIMACS: 24335 24336 24337 -1104 -24338 0 24335 24336 24337 -1104 -24339 0 24335 24336 24337 -1104 24340 0 c 1+1 --> 2 c (-b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ b^{368, 3}_0 ∧ p_1104) -> (-b^{368, 4}_2 ∧ b^{368, 4}_1 ∧ -b^{368, 4}_0) c in CNF: c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ -p_1104 ∨ -b^{368, 4}_2 c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ -p_1104 ∨ b^{368, 4}_1 c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ -p_1104 ∨ -b^{368, 4}_0 c in DIMACS: 24335 24336 -24337 -1104 -24338 0 24335 24336 -24337 -1104 24339 0 24335 24336 -24337 -1104 -24340 0 c 2+1 --> break c (-b^{368, 3}_2 ∧ b^{368, 3}_1 ∧ -b^{368, 3}_0 ∧ p_1104) -> break c in CNF: c b^{368, 3}_2 ∨ -b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ -p_1104 ∨ break c in DIMACS: 24335 -24336 24337 -1104 1162 0 c 2-1 --> 1 c (-b^{368, 3}_2 ∧ b^{368, 3}_1 ∧ -b^{368, 3}_0 ∧ -p_1104) -> (-b^{368, 4}_2 ∧ -b^{368, 4}_1 ∧ b^{368, 4}_0) c in CNF: c b^{368, 3}_2 ∨ -b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ p_1104 ∨ -b^{368, 4}_2 c b^{368, 3}_2 ∨ -b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ p_1104 ∨ -b^{368, 4}_1 c b^{368, 3}_2 ∨ -b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ p_1104 ∨ b^{368, 4}_0 c in DIMACS: 24335 -24336 24337 1104 -24338 0 24335 -24336 24337 1104 -24339 0 24335 -24336 24337 1104 24340 0 c 1-1 --> 0 c (-b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ b^{368, 3}_0 ∧ -p_1104) -> (-b^{368, 4}_2 ∧ -b^{368, 4}_1 ∧ -b^{368, 4}_0) c in CNF: c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ p_1104 ∨ -b^{368, 4}_2 c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ p_1104 ∨ -b^{368, 4}_1 c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ p_1104 ∨ -b^{368, 4}_0 c in DIMACS: 24335 24336 -24337 1104 -24338 0 24335 24336 -24337 1104 -24339 0 24335 24336 -24337 1104 -24340 0 c 0-1 --> -1 c (-b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ -b^{368, 3}_0 ∧ -p_1104) -> ( b^{368, 4}_2 ∧ -b^{368, 4}_1 ∧ b^{368, 4}_0) c in CNF: c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ p_1104 ∨ b^{368, 4}_2 c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ p_1104 ∨ -b^{368, 4}_1 c b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ p_1104 ∨ b^{368, 4}_0 c in DIMACS: 24335 24336 24337 1104 24338 0 24335 24336 24337 1104 -24339 0 24335 24336 24337 1104 24340 0 c -1-1 --> -2 c ( b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ b^{368, 3}_0 ∧ -p_1104) -> ( b^{368, 4}_2 ∧ b^{368, 4}_1 ∧ -b^{368, 4}_0) c in CNF: c -b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ p_1104 ∨ b^{368, 4}_2 c -b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ p_1104 ∨ b^{368, 4}_1 c -b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ p_1104 ∨ -b^{368, 4}_0 c in DIMACS: -24335 24336 -24337 1104 24338 0 -24335 24336 -24337 1104 24339 0 -24335 24336 -24337 1104 -24340 0 c -2-1 --> break c ( b^{368, 3}_2 ∧ b^{368, 3}_1 ∧ -b^{368, 3}_0 ∧ -p_1104) -> break c in CNF: c -b^{368, 3}_2 ∨ -b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ p_1104 ∨ break c in DIMACS: -24335 -24336 24337 1104 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{368, 3}_2 ∧ -b^{368, 3}_1 ∧ -b^{368, 3}_0 ∧ true) c in CNF: c -b^{368, 3}_2 ∨ b^{368, 3}_1 ∨ b^{368, 3}_0 ∨ false c in DIMACS: -24335 24336 24337 0 c 3 does not represent an automaton state. c -(-b^{368, 3}_2 ∧ b^{368, 3}_1 ∧ b^{368, 3}_0 ∧ true) c in CNF: c b^{368, 3}_2 ∨ -b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ false c in DIMACS: 24335 -24336 -24337 0 c -3 does not represent an automaton state. c -( b^{368, 3}_2 ∧ b^{368, 3}_1 ∧ b^{368, 3}_0 ∧ true) c in CNF: c -b^{368, 3}_2 ∨ -b^{368, 3}_1 ∨ -b^{368, 3}_0 ∨ false c in DIMACS: -24335 -24336 -24337 0 c INIT for k = 369 c -b^{369, 1}_2 c -b^{369, 1}_1 c -b^{369, 1}_0 c in DIMACS: -24341 0 -24342 0 -24343 0 c Transitions for k = 369 c i = 1 c -2+1 --> -1 c ( b^{369, 1}_2 ∧ b^{369, 1}_1 ∧ -b^{369, 1}_0 ∧ p_369) -> ( b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ b^{369, 2}_0) c in CNF: c -b^{369, 1}_2 ∨ -b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ -p_369 ∨ b^{369, 2}_2 c -b^{369, 1}_2 ∨ -b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ -p_369 ∨ -b^{369, 2}_1 c -b^{369, 1}_2 ∨ -b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ -p_369 ∨ b^{369, 2}_0 c in DIMACS: -24341 -24342 24343 -369 24344 0 -24341 -24342 24343 -369 -24345 0 -24341 -24342 24343 -369 24346 0 c -1+1 --> 0 c ( b^{369, 1}_2 ∧ -b^{369, 1}_1 ∧ b^{369, 1}_0 ∧ p_369) -> (-b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ -b^{369, 2}_0) c in CNF: c -b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ -p_369 ∨ -b^{369, 2}_2 c -b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ -p_369 ∨ -b^{369, 2}_1 c -b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ -p_369 ∨ -b^{369, 2}_0 c in DIMACS: -24341 24342 -24343 -369 -24344 0 -24341 24342 -24343 -369 -24345 0 -24341 24342 -24343 -369 -24346 0 c 0+1 --> 1 c (-b^{369, 1}_2 ∧ -b^{369, 1}_1 ∧ -b^{369, 1}_0 ∧ p_369) -> (-b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ b^{369, 2}_0) c in CNF: c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ -p_369 ∨ -b^{369, 2}_2 c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ -p_369 ∨ -b^{369, 2}_1 c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ -p_369 ∨ b^{369, 2}_0 c in DIMACS: 24341 24342 24343 -369 -24344 0 24341 24342 24343 -369 -24345 0 24341 24342 24343 -369 24346 0 c 1+1 --> 2 c (-b^{369, 1}_2 ∧ -b^{369, 1}_1 ∧ b^{369, 1}_0 ∧ p_369) -> (-b^{369, 2}_2 ∧ b^{369, 2}_1 ∧ -b^{369, 2}_0) c in CNF: c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ -p_369 ∨ -b^{369, 2}_2 c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ -p_369 ∨ b^{369, 2}_1 c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ -p_369 ∨ -b^{369, 2}_0 c in DIMACS: 24341 24342 -24343 -369 -24344 0 24341 24342 -24343 -369 24345 0 24341 24342 -24343 -369 -24346 0 c 2+1 --> break c (-b^{369, 1}_2 ∧ b^{369, 1}_1 ∧ -b^{369, 1}_0 ∧ p_369) -> break c in CNF: c b^{369, 1}_2 ∨ -b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ -p_369 ∨ break c in DIMACS: 24341 -24342 24343 -369 1162 0 c 2-1 --> 1 c (-b^{369, 1}_2 ∧ b^{369, 1}_1 ∧ -b^{369, 1}_0 ∧ -p_369) -> (-b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ b^{369, 2}_0) c in CNF: c b^{369, 1}_2 ∨ -b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ p_369 ∨ -b^{369, 2}_2 c b^{369, 1}_2 ∨ -b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ p_369 ∨ -b^{369, 2}_1 c b^{369, 1}_2 ∨ -b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ p_369 ∨ b^{369, 2}_0 c in DIMACS: 24341 -24342 24343 369 -24344 0 24341 -24342 24343 369 -24345 0 24341 -24342 24343 369 24346 0 c 1-1 --> 0 c (-b^{369, 1}_2 ∧ -b^{369, 1}_1 ∧ b^{369, 1}_0 ∧ -p_369) -> (-b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ -b^{369, 2}_0) c in CNF: c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ p_369 ∨ -b^{369, 2}_2 c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ p_369 ∨ -b^{369, 2}_1 c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ p_369 ∨ -b^{369, 2}_0 c in DIMACS: 24341 24342 -24343 369 -24344 0 24341 24342 -24343 369 -24345 0 24341 24342 -24343 369 -24346 0 c 0-1 --> -1 c (-b^{369, 1}_2 ∧ -b^{369, 1}_1 ∧ -b^{369, 1}_0 ∧ -p_369) -> ( b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ b^{369, 2}_0) c in CNF: c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ p_369 ∨ b^{369, 2}_2 c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ p_369 ∨ -b^{369, 2}_1 c b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ p_369 ∨ b^{369, 2}_0 c in DIMACS: 24341 24342 24343 369 24344 0 24341 24342 24343 369 -24345 0 24341 24342 24343 369 24346 0 c -1-1 --> -2 c ( b^{369, 1}_2 ∧ -b^{369, 1}_1 ∧ b^{369, 1}_0 ∧ -p_369) -> ( b^{369, 2}_2 ∧ b^{369, 2}_1 ∧ -b^{369, 2}_0) c in CNF: c -b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ p_369 ∨ b^{369, 2}_2 c -b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ p_369 ∨ b^{369, 2}_1 c -b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ p_369 ∨ -b^{369, 2}_0 c in DIMACS: -24341 24342 -24343 369 24344 0 -24341 24342 -24343 369 24345 0 -24341 24342 -24343 369 -24346 0 c -2-1 --> break c ( b^{369, 1}_2 ∧ b^{369, 1}_1 ∧ -b^{369, 1}_0 ∧ -p_369) -> break c in CNF: c -b^{369, 1}_2 ∨ -b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ p_369 ∨ break c in DIMACS: -24341 -24342 24343 369 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{369, 1}_2 ∧ -b^{369, 1}_1 ∧ -b^{369, 1}_0 ∧ true) c in CNF: c -b^{369, 1}_2 ∨ b^{369, 1}_1 ∨ b^{369, 1}_0 ∨ false c in DIMACS: -24341 24342 24343 0 c 3 does not represent an automaton state. c -(-b^{369, 1}_2 ∧ b^{369, 1}_1 ∧ b^{369, 1}_0 ∧ true) c in CNF: c b^{369, 1}_2 ∨ -b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ false c in DIMACS: 24341 -24342 -24343 0 c -3 does not represent an automaton state. c -( b^{369, 1}_2 ∧ b^{369, 1}_1 ∧ b^{369, 1}_0 ∧ true) c in CNF: c -b^{369, 1}_2 ∨ -b^{369, 1}_1 ∨ -b^{369, 1}_0 ∨ false c in DIMACS: -24341 -24342 -24343 0 c i = 2 c -2+1 --> -1 c ( b^{369, 2}_2 ∧ b^{369, 2}_1 ∧ -b^{369, 2}_0 ∧ p_738) -> ( b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ b^{369, 3}_0) c in CNF: c -b^{369, 2}_2 ∨ -b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ -p_738 ∨ b^{369, 3}_2 c -b^{369, 2}_2 ∨ -b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ -p_738 ∨ -b^{369, 3}_1 c -b^{369, 2}_2 ∨ -b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ -p_738 ∨ b^{369, 3}_0 c in DIMACS: -24344 -24345 24346 -738 24347 0 -24344 -24345 24346 -738 -24348 0 -24344 -24345 24346 -738 24349 0 c -1+1 --> 0 c ( b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ b^{369, 2}_0 ∧ p_738) -> (-b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ -b^{369, 3}_0) c in CNF: c -b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ -p_738 ∨ -b^{369, 3}_2 c -b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ -p_738 ∨ -b^{369, 3}_1 c -b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ -p_738 ∨ -b^{369, 3}_0 c in DIMACS: -24344 24345 -24346 -738 -24347 0 -24344 24345 -24346 -738 -24348 0 -24344 24345 -24346 -738 -24349 0 c 0+1 --> 1 c (-b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ -b^{369, 2}_0 ∧ p_738) -> (-b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ b^{369, 3}_0) c in CNF: c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ -p_738 ∨ -b^{369, 3}_2 c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ -p_738 ∨ -b^{369, 3}_1 c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ -p_738 ∨ b^{369, 3}_0 c in DIMACS: 24344 24345 24346 -738 -24347 0 24344 24345 24346 -738 -24348 0 24344 24345 24346 -738 24349 0 c 1+1 --> 2 c (-b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ b^{369, 2}_0 ∧ p_738) -> (-b^{369, 3}_2 ∧ b^{369, 3}_1 ∧ -b^{369, 3}_0) c in CNF: c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ -p_738 ∨ -b^{369, 3}_2 c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ -p_738 ∨ b^{369, 3}_1 c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ -p_738 ∨ -b^{369, 3}_0 c in DIMACS: 24344 24345 -24346 -738 -24347 0 24344 24345 -24346 -738 24348 0 24344 24345 -24346 -738 -24349 0 c 2+1 --> break c (-b^{369, 2}_2 ∧ b^{369, 2}_1 ∧ -b^{369, 2}_0 ∧ p_738) -> break c in CNF: c b^{369, 2}_2 ∨ -b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ -p_738 ∨ break c in DIMACS: 24344 -24345 24346 -738 1162 0 c 2-1 --> 1 c (-b^{369, 2}_2 ∧ b^{369, 2}_1 ∧ -b^{369, 2}_0 ∧ -p_738) -> (-b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ b^{369, 3}_0) c in CNF: c b^{369, 2}_2 ∨ -b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ p_738 ∨ -b^{369, 3}_2 c b^{369, 2}_2 ∨ -b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ p_738 ∨ -b^{369, 3}_1 c b^{369, 2}_2 ∨ -b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ p_738 ∨ b^{369, 3}_0 c in DIMACS: 24344 -24345 24346 738 -24347 0 24344 -24345 24346 738 -24348 0 24344 -24345 24346 738 24349 0 c 1-1 --> 0 c (-b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ b^{369, 2}_0 ∧ -p_738) -> (-b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ -b^{369, 3}_0) c in CNF: c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ p_738 ∨ -b^{369, 3}_2 c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ p_738 ∨ -b^{369, 3}_1 c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ p_738 ∨ -b^{369, 3}_0 c in DIMACS: 24344 24345 -24346 738 -24347 0 24344 24345 -24346 738 -24348 0 24344 24345 -24346 738 -24349 0 c 0-1 --> -1 c (-b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ -b^{369, 2}_0 ∧ -p_738) -> ( b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ b^{369, 3}_0) c in CNF: c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ p_738 ∨ b^{369, 3}_2 c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ p_738 ∨ -b^{369, 3}_1 c b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ p_738 ∨ b^{369, 3}_0 c in DIMACS: 24344 24345 24346 738 24347 0 24344 24345 24346 738 -24348 0 24344 24345 24346 738 24349 0 c -1-1 --> -2 c ( b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ b^{369, 2}_0 ∧ -p_738) -> ( b^{369, 3}_2 ∧ b^{369, 3}_1 ∧ -b^{369, 3}_0) c in CNF: c -b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ p_738 ∨ b^{369, 3}_2 c -b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ p_738 ∨ b^{369, 3}_1 c -b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ p_738 ∨ -b^{369, 3}_0 c in DIMACS: -24344 24345 -24346 738 24347 0 -24344 24345 -24346 738 24348 0 -24344 24345 -24346 738 -24349 0 c -2-1 --> break c ( b^{369, 2}_2 ∧ b^{369, 2}_1 ∧ -b^{369, 2}_0 ∧ -p_738) -> break c in CNF: c -b^{369, 2}_2 ∨ -b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ p_738 ∨ break c in DIMACS: -24344 -24345 24346 738 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{369, 2}_2 ∧ -b^{369, 2}_1 ∧ -b^{369, 2}_0 ∧ true) c in CNF: c -b^{369, 2}_2 ∨ b^{369, 2}_1 ∨ b^{369, 2}_0 ∨ false c in DIMACS: -24344 24345 24346 0 c 3 does not represent an automaton state. c -(-b^{369, 2}_2 ∧ b^{369, 2}_1 ∧ b^{369, 2}_0 ∧ true) c in CNF: c b^{369, 2}_2 ∨ -b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ false c in DIMACS: 24344 -24345 -24346 0 c -3 does not represent an automaton state. c -( b^{369, 2}_2 ∧ b^{369, 2}_1 ∧ b^{369, 2}_0 ∧ true) c in CNF: c -b^{369, 2}_2 ∨ -b^{369, 2}_1 ∨ -b^{369, 2}_0 ∨ false c in DIMACS: -24344 -24345 -24346 0 c i = 3 c -2+1 --> -1 c ( b^{369, 3}_2 ∧ b^{369, 3}_1 ∧ -b^{369, 3}_0 ∧ p_1107) -> ( b^{369, 4}_2 ∧ -b^{369, 4}_1 ∧ b^{369, 4}_0) c in CNF: c -b^{369, 3}_2 ∨ -b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ -p_1107 ∨ b^{369, 4}_2 c -b^{369, 3}_2 ∨ -b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ -p_1107 ∨ -b^{369, 4}_1 c -b^{369, 3}_2 ∨ -b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ -p_1107 ∨ b^{369, 4}_0 c in DIMACS: -24347 -24348 24349 -1107 24350 0 -24347 -24348 24349 -1107 -24351 0 -24347 -24348 24349 -1107 24352 0 c -1+1 --> 0 c ( b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ b^{369, 3}_0 ∧ p_1107) -> (-b^{369, 4}_2 ∧ -b^{369, 4}_1 ∧ -b^{369, 4}_0) c in CNF: c -b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ -p_1107 ∨ -b^{369, 4}_2 c -b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ -p_1107 ∨ -b^{369, 4}_1 c -b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ -p_1107 ∨ -b^{369, 4}_0 c in DIMACS: -24347 24348 -24349 -1107 -24350 0 -24347 24348 -24349 -1107 -24351 0 -24347 24348 -24349 -1107 -24352 0 c 0+1 --> 1 c (-b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ -b^{369, 3}_0 ∧ p_1107) -> (-b^{369, 4}_2 ∧ -b^{369, 4}_1 ∧ b^{369, 4}_0) c in CNF: c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ -p_1107 ∨ -b^{369, 4}_2 c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ -p_1107 ∨ -b^{369, 4}_1 c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ -p_1107 ∨ b^{369, 4}_0 c in DIMACS: 24347 24348 24349 -1107 -24350 0 24347 24348 24349 -1107 -24351 0 24347 24348 24349 -1107 24352 0 c 1+1 --> 2 c (-b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ b^{369, 3}_0 ∧ p_1107) -> (-b^{369, 4}_2 ∧ b^{369, 4}_1 ∧ -b^{369, 4}_0) c in CNF: c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ -p_1107 ∨ -b^{369, 4}_2 c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ -p_1107 ∨ b^{369, 4}_1 c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ -p_1107 ∨ -b^{369, 4}_0 c in DIMACS: 24347 24348 -24349 -1107 -24350 0 24347 24348 -24349 -1107 24351 0 24347 24348 -24349 -1107 -24352 0 c 2+1 --> break c (-b^{369, 3}_2 ∧ b^{369, 3}_1 ∧ -b^{369, 3}_0 ∧ p_1107) -> break c in CNF: c b^{369, 3}_2 ∨ -b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ -p_1107 ∨ break c in DIMACS: 24347 -24348 24349 -1107 1162 0 c 2-1 --> 1 c (-b^{369, 3}_2 ∧ b^{369, 3}_1 ∧ -b^{369, 3}_0 ∧ -p_1107) -> (-b^{369, 4}_2 ∧ -b^{369, 4}_1 ∧ b^{369, 4}_0) c in CNF: c b^{369, 3}_2 ∨ -b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ p_1107 ∨ -b^{369, 4}_2 c b^{369, 3}_2 ∨ -b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ p_1107 ∨ -b^{369, 4}_1 c b^{369, 3}_2 ∨ -b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ p_1107 ∨ b^{369, 4}_0 c in DIMACS: 24347 -24348 24349 1107 -24350 0 24347 -24348 24349 1107 -24351 0 24347 -24348 24349 1107 24352 0 c 1-1 --> 0 c (-b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ b^{369, 3}_0 ∧ -p_1107) -> (-b^{369, 4}_2 ∧ -b^{369, 4}_1 ∧ -b^{369, 4}_0) c in CNF: c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ p_1107 ∨ -b^{369, 4}_2 c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ p_1107 ∨ -b^{369, 4}_1 c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ p_1107 ∨ -b^{369, 4}_0 c in DIMACS: 24347 24348 -24349 1107 -24350 0 24347 24348 -24349 1107 -24351 0 24347 24348 -24349 1107 -24352 0 c 0-1 --> -1 c (-b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ -b^{369, 3}_0 ∧ -p_1107) -> ( b^{369, 4}_2 ∧ -b^{369, 4}_1 ∧ b^{369, 4}_0) c in CNF: c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ p_1107 ∨ b^{369, 4}_2 c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ p_1107 ∨ -b^{369, 4}_1 c b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ p_1107 ∨ b^{369, 4}_0 c in DIMACS: 24347 24348 24349 1107 24350 0 24347 24348 24349 1107 -24351 0 24347 24348 24349 1107 24352 0 c -1-1 --> -2 c ( b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ b^{369, 3}_0 ∧ -p_1107) -> ( b^{369, 4}_2 ∧ b^{369, 4}_1 ∧ -b^{369, 4}_0) c in CNF: c -b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ p_1107 ∨ b^{369, 4}_2 c -b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ p_1107 ∨ b^{369, 4}_1 c -b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ p_1107 ∨ -b^{369, 4}_0 c in DIMACS: -24347 24348 -24349 1107 24350 0 -24347 24348 -24349 1107 24351 0 -24347 24348 -24349 1107 -24352 0 c -2-1 --> break c ( b^{369, 3}_2 ∧ b^{369, 3}_1 ∧ -b^{369, 3}_0 ∧ -p_1107) -> break c in CNF: c -b^{369, 3}_2 ∨ -b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ p_1107 ∨ break c in DIMACS: -24347 -24348 24349 1107 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{369, 3}_2 ∧ -b^{369, 3}_1 ∧ -b^{369, 3}_0 ∧ true) c in CNF: c -b^{369, 3}_2 ∨ b^{369, 3}_1 ∨ b^{369, 3}_0 ∨ false c in DIMACS: -24347 24348 24349 0 c 3 does not represent an automaton state. c -(-b^{369, 3}_2 ∧ b^{369, 3}_1 ∧ b^{369, 3}_0 ∧ true) c in CNF: c b^{369, 3}_2 ∨ -b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ false c in DIMACS: 24347 -24348 -24349 0 c -3 does not represent an automaton state. c -( b^{369, 3}_2 ∧ b^{369, 3}_1 ∧ b^{369, 3}_0 ∧ true) c in CNF: c -b^{369, 3}_2 ∨ -b^{369, 3}_1 ∨ -b^{369, 3}_0 ∨ false c in DIMACS: -24347 -24348 -24349 0 c INIT for k = 370 c -b^{370, 1}_2 c -b^{370, 1}_1 c -b^{370, 1}_0 c in DIMACS: -24353 0 -24354 0 -24355 0 c Transitions for k = 370 c i = 1 c -2+1 --> -1 c ( b^{370, 1}_2 ∧ b^{370, 1}_1 ∧ -b^{370, 1}_0 ∧ p_370) -> ( b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ b^{370, 2}_0) c in CNF: c -b^{370, 1}_2 ∨ -b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ -p_370 ∨ b^{370, 2}_2 c -b^{370, 1}_2 ∨ -b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ -p_370 ∨ -b^{370, 2}_1 c -b^{370, 1}_2 ∨ -b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ -p_370 ∨ b^{370, 2}_0 c in DIMACS: -24353 -24354 24355 -370 24356 0 -24353 -24354 24355 -370 -24357 0 -24353 -24354 24355 -370 24358 0 c -1+1 --> 0 c ( b^{370, 1}_2 ∧ -b^{370, 1}_1 ∧ b^{370, 1}_0 ∧ p_370) -> (-b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ -b^{370, 2}_0) c in CNF: c -b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ -p_370 ∨ -b^{370, 2}_2 c -b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ -p_370 ∨ -b^{370, 2}_1 c -b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ -p_370 ∨ -b^{370, 2}_0 c in DIMACS: -24353 24354 -24355 -370 -24356 0 -24353 24354 -24355 -370 -24357 0 -24353 24354 -24355 -370 -24358 0 c 0+1 --> 1 c (-b^{370, 1}_2 ∧ -b^{370, 1}_1 ∧ -b^{370, 1}_0 ∧ p_370) -> (-b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ b^{370, 2}_0) c in CNF: c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ -p_370 ∨ -b^{370, 2}_2 c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ -p_370 ∨ -b^{370, 2}_1 c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ -p_370 ∨ b^{370, 2}_0 c in DIMACS: 24353 24354 24355 -370 -24356 0 24353 24354 24355 -370 -24357 0 24353 24354 24355 -370 24358 0 c 1+1 --> 2 c (-b^{370, 1}_2 ∧ -b^{370, 1}_1 ∧ b^{370, 1}_0 ∧ p_370) -> (-b^{370, 2}_2 ∧ b^{370, 2}_1 ∧ -b^{370, 2}_0) c in CNF: c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ -p_370 ∨ -b^{370, 2}_2 c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ -p_370 ∨ b^{370, 2}_1 c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ -p_370 ∨ -b^{370, 2}_0 c in DIMACS: 24353 24354 -24355 -370 -24356 0 24353 24354 -24355 -370 24357 0 24353 24354 -24355 -370 -24358 0 c 2+1 --> break c (-b^{370, 1}_2 ∧ b^{370, 1}_1 ∧ -b^{370, 1}_0 ∧ p_370) -> break c in CNF: c b^{370, 1}_2 ∨ -b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ -p_370 ∨ break c in DIMACS: 24353 -24354 24355 -370 1162 0 c 2-1 --> 1 c (-b^{370, 1}_2 ∧ b^{370, 1}_1 ∧ -b^{370, 1}_0 ∧ -p_370) -> (-b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ b^{370, 2}_0) c in CNF: c b^{370, 1}_2 ∨ -b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ p_370 ∨ -b^{370, 2}_2 c b^{370, 1}_2 ∨ -b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ p_370 ∨ -b^{370, 2}_1 c b^{370, 1}_2 ∨ -b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ p_370 ∨ b^{370, 2}_0 c in DIMACS: 24353 -24354 24355 370 -24356 0 24353 -24354 24355 370 -24357 0 24353 -24354 24355 370 24358 0 c 1-1 --> 0 c (-b^{370, 1}_2 ∧ -b^{370, 1}_1 ∧ b^{370, 1}_0 ∧ -p_370) -> (-b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ -b^{370, 2}_0) c in CNF: c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ p_370 ∨ -b^{370, 2}_2 c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ p_370 ∨ -b^{370, 2}_1 c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ p_370 ∨ -b^{370, 2}_0 c in DIMACS: 24353 24354 -24355 370 -24356 0 24353 24354 -24355 370 -24357 0 24353 24354 -24355 370 -24358 0 c 0-1 --> -1 c (-b^{370, 1}_2 ∧ -b^{370, 1}_1 ∧ -b^{370, 1}_0 ∧ -p_370) -> ( b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ b^{370, 2}_0) c in CNF: c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ p_370 ∨ b^{370, 2}_2 c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ p_370 ∨ -b^{370, 2}_1 c b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ p_370 ∨ b^{370, 2}_0 c in DIMACS: 24353 24354 24355 370 24356 0 24353 24354 24355 370 -24357 0 24353 24354 24355 370 24358 0 c -1-1 --> -2 c ( b^{370, 1}_2 ∧ -b^{370, 1}_1 ∧ b^{370, 1}_0 ∧ -p_370) -> ( b^{370, 2}_2 ∧ b^{370, 2}_1 ∧ -b^{370, 2}_0) c in CNF: c -b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ p_370 ∨ b^{370, 2}_2 c -b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ p_370 ∨ b^{370, 2}_1 c -b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ p_370 ∨ -b^{370, 2}_0 c in DIMACS: -24353 24354 -24355 370 24356 0 -24353 24354 -24355 370 24357 0 -24353 24354 -24355 370 -24358 0 c -2-1 --> break c ( b^{370, 1}_2 ∧ b^{370, 1}_1 ∧ -b^{370, 1}_0 ∧ -p_370) -> break c in CNF: c -b^{370, 1}_2 ∨ -b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ p_370 ∨ break c in DIMACS: -24353 -24354 24355 370 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{370, 1}_2 ∧ -b^{370, 1}_1 ∧ -b^{370, 1}_0 ∧ true) c in CNF: c -b^{370, 1}_2 ∨ b^{370, 1}_1 ∨ b^{370, 1}_0 ∨ false c in DIMACS: -24353 24354 24355 0 c 3 does not represent an automaton state. c -(-b^{370, 1}_2 ∧ b^{370, 1}_1 ∧ b^{370, 1}_0 ∧ true) c in CNF: c b^{370, 1}_2 ∨ -b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ false c in DIMACS: 24353 -24354 -24355 0 c -3 does not represent an automaton state. c -( b^{370, 1}_2 ∧ b^{370, 1}_1 ∧ b^{370, 1}_0 ∧ true) c in CNF: c -b^{370, 1}_2 ∨ -b^{370, 1}_1 ∨ -b^{370, 1}_0 ∨ false c in DIMACS: -24353 -24354 -24355 0 c i = 2 c -2+1 --> -1 c ( b^{370, 2}_2 ∧ b^{370, 2}_1 ∧ -b^{370, 2}_0 ∧ p_740) -> ( b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ b^{370, 3}_0) c in CNF: c -b^{370, 2}_2 ∨ -b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ -p_740 ∨ b^{370, 3}_2 c -b^{370, 2}_2 ∨ -b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ -p_740 ∨ -b^{370, 3}_1 c -b^{370, 2}_2 ∨ -b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ -p_740 ∨ b^{370, 3}_0 c in DIMACS: -24356 -24357 24358 -740 24359 0 -24356 -24357 24358 -740 -24360 0 -24356 -24357 24358 -740 24361 0 c -1+1 --> 0 c ( b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ b^{370, 2}_0 ∧ p_740) -> (-b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ -b^{370, 3}_0) c in CNF: c -b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ -p_740 ∨ -b^{370, 3}_2 c -b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ -p_740 ∨ -b^{370, 3}_1 c -b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ -p_740 ∨ -b^{370, 3}_0 c in DIMACS: -24356 24357 -24358 -740 -24359 0 -24356 24357 -24358 -740 -24360 0 -24356 24357 -24358 -740 -24361 0 c 0+1 --> 1 c (-b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ -b^{370, 2}_0 ∧ p_740) -> (-b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ b^{370, 3}_0) c in CNF: c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ -p_740 ∨ -b^{370, 3}_2 c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ -p_740 ∨ -b^{370, 3}_1 c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ -p_740 ∨ b^{370, 3}_0 c in DIMACS: 24356 24357 24358 -740 -24359 0 24356 24357 24358 -740 -24360 0 24356 24357 24358 -740 24361 0 c 1+1 --> 2 c (-b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ b^{370, 2}_0 ∧ p_740) -> (-b^{370, 3}_2 ∧ b^{370, 3}_1 ∧ -b^{370, 3}_0) c in CNF: c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ -p_740 ∨ -b^{370, 3}_2 c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ -p_740 ∨ b^{370, 3}_1 c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ -p_740 ∨ -b^{370, 3}_0 c in DIMACS: 24356 24357 -24358 -740 -24359 0 24356 24357 -24358 -740 24360 0 24356 24357 -24358 -740 -24361 0 c 2+1 --> break c (-b^{370, 2}_2 ∧ b^{370, 2}_1 ∧ -b^{370, 2}_0 ∧ p_740) -> break c in CNF: c b^{370, 2}_2 ∨ -b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ -p_740 ∨ break c in DIMACS: 24356 -24357 24358 -740 1162 0 c 2-1 --> 1 c (-b^{370, 2}_2 ∧ b^{370, 2}_1 ∧ -b^{370, 2}_0 ∧ -p_740) -> (-b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ b^{370, 3}_0) c in CNF: c b^{370, 2}_2 ∨ -b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ p_740 ∨ -b^{370, 3}_2 c b^{370, 2}_2 ∨ -b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ p_740 ∨ -b^{370, 3}_1 c b^{370, 2}_2 ∨ -b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ p_740 ∨ b^{370, 3}_0 c in DIMACS: 24356 -24357 24358 740 -24359 0 24356 -24357 24358 740 -24360 0 24356 -24357 24358 740 24361 0 c 1-1 --> 0 c (-b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ b^{370, 2}_0 ∧ -p_740) -> (-b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ -b^{370, 3}_0) c in CNF: c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ p_740 ∨ -b^{370, 3}_2 c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ p_740 ∨ -b^{370, 3}_1 c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ p_740 ∨ -b^{370, 3}_0 c in DIMACS: 24356 24357 -24358 740 -24359 0 24356 24357 -24358 740 -24360 0 24356 24357 -24358 740 -24361 0 c 0-1 --> -1 c (-b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ -b^{370, 2}_0 ∧ -p_740) -> ( b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ b^{370, 3}_0) c in CNF: c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ p_740 ∨ b^{370, 3}_2 c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ p_740 ∨ -b^{370, 3}_1 c b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ p_740 ∨ b^{370, 3}_0 c in DIMACS: 24356 24357 24358 740 24359 0 24356 24357 24358 740 -24360 0 24356 24357 24358 740 24361 0 c -1-1 --> -2 c ( b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ b^{370, 2}_0 ∧ -p_740) -> ( b^{370, 3}_2 ∧ b^{370, 3}_1 ∧ -b^{370, 3}_0) c in CNF: c -b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ p_740 ∨ b^{370, 3}_2 c -b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ p_740 ∨ b^{370, 3}_1 c -b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ p_740 ∨ -b^{370, 3}_0 c in DIMACS: -24356 24357 -24358 740 24359 0 -24356 24357 -24358 740 24360 0 -24356 24357 -24358 740 -24361 0 c -2-1 --> break c ( b^{370, 2}_2 ∧ b^{370, 2}_1 ∧ -b^{370, 2}_0 ∧ -p_740) -> break c in CNF: c -b^{370, 2}_2 ∨ -b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ p_740 ∨ break c in DIMACS: -24356 -24357 24358 740 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{370, 2}_2 ∧ -b^{370, 2}_1 ∧ -b^{370, 2}_0 ∧ true) c in CNF: c -b^{370, 2}_2 ∨ b^{370, 2}_1 ∨ b^{370, 2}_0 ∨ false c in DIMACS: -24356 24357 24358 0 c 3 does not represent an automaton state. c -(-b^{370, 2}_2 ∧ b^{370, 2}_1 ∧ b^{370, 2}_0 ∧ true) c in CNF: c b^{370, 2}_2 ∨ -b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ false c in DIMACS: 24356 -24357 -24358 0 c -3 does not represent an automaton state. c -( b^{370, 2}_2 ∧ b^{370, 2}_1 ∧ b^{370, 2}_0 ∧ true) c in CNF: c -b^{370, 2}_2 ∨ -b^{370, 2}_1 ∨ -b^{370, 2}_0 ∨ false c in DIMACS: -24356 -24357 -24358 0 c i = 3 c -2+1 --> -1 c ( b^{370, 3}_2 ∧ b^{370, 3}_1 ∧ -b^{370, 3}_0 ∧ p_1110) -> ( b^{370, 4}_2 ∧ -b^{370, 4}_1 ∧ b^{370, 4}_0) c in CNF: c -b^{370, 3}_2 ∨ -b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ -p_1110 ∨ b^{370, 4}_2 c -b^{370, 3}_2 ∨ -b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ -p_1110 ∨ -b^{370, 4}_1 c -b^{370, 3}_2 ∨ -b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ -p_1110 ∨ b^{370, 4}_0 c in DIMACS: -24359 -24360 24361 -1110 24362 0 -24359 -24360 24361 -1110 -24363 0 -24359 -24360 24361 -1110 24364 0 c -1+1 --> 0 c ( b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ b^{370, 3}_0 ∧ p_1110) -> (-b^{370, 4}_2 ∧ -b^{370, 4}_1 ∧ -b^{370, 4}_0) c in CNF: c -b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ -p_1110 ∨ -b^{370, 4}_2 c -b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ -p_1110 ∨ -b^{370, 4}_1 c -b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ -p_1110 ∨ -b^{370, 4}_0 c in DIMACS: -24359 24360 -24361 -1110 -24362 0 -24359 24360 -24361 -1110 -24363 0 -24359 24360 -24361 -1110 -24364 0 c 0+1 --> 1 c (-b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ -b^{370, 3}_0 ∧ p_1110) -> (-b^{370, 4}_2 ∧ -b^{370, 4}_1 ∧ b^{370, 4}_0) c in CNF: c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ -p_1110 ∨ -b^{370, 4}_2 c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ -p_1110 ∨ -b^{370, 4}_1 c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ -p_1110 ∨ b^{370, 4}_0 c in DIMACS: 24359 24360 24361 -1110 -24362 0 24359 24360 24361 -1110 -24363 0 24359 24360 24361 -1110 24364 0 c 1+1 --> 2 c (-b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ b^{370, 3}_0 ∧ p_1110) -> (-b^{370, 4}_2 ∧ b^{370, 4}_1 ∧ -b^{370, 4}_0) c in CNF: c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ -p_1110 ∨ -b^{370, 4}_2 c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ -p_1110 ∨ b^{370, 4}_1 c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ -p_1110 ∨ -b^{370, 4}_0 c in DIMACS: 24359 24360 -24361 -1110 -24362 0 24359 24360 -24361 -1110 24363 0 24359 24360 -24361 -1110 -24364 0 c 2+1 --> break c (-b^{370, 3}_2 ∧ b^{370, 3}_1 ∧ -b^{370, 3}_0 ∧ p_1110) -> break c in CNF: c b^{370, 3}_2 ∨ -b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ -p_1110 ∨ break c in DIMACS: 24359 -24360 24361 -1110 1162 0 c 2-1 --> 1 c (-b^{370, 3}_2 ∧ b^{370, 3}_1 ∧ -b^{370, 3}_0 ∧ -p_1110) -> (-b^{370, 4}_2 ∧ -b^{370, 4}_1 ∧ b^{370, 4}_0) c in CNF: c b^{370, 3}_2 ∨ -b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ p_1110 ∨ -b^{370, 4}_2 c b^{370, 3}_2 ∨ -b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ p_1110 ∨ -b^{370, 4}_1 c b^{370, 3}_2 ∨ -b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ p_1110 ∨ b^{370, 4}_0 c in DIMACS: 24359 -24360 24361 1110 -24362 0 24359 -24360 24361 1110 -24363 0 24359 -24360 24361 1110 24364 0 c 1-1 --> 0 c (-b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ b^{370, 3}_0 ∧ -p_1110) -> (-b^{370, 4}_2 ∧ -b^{370, 4}_1 ∧ -b^{370, 4}_0) c in CNF: c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ p_1110 ∨ -b^{370, 4}_2 c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ p_1110 ∨ -b^{370, 4}_1 c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ p_1110 ∨ -b^{370, 4}_0 c in DIMACS: 24359 24360 -24361 1110 -24362 0 24359 24360 -24361 1110 -24363 0 24359 24360 -24361 1110 -24364 0 c 0-1 --> -1 c (-b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ -b^{370, 3}_0 ∧ -p_1110) -> ( b^{370, 4}_2 ∧ -b^{370, 4}_1 ∧ b^{370, 4}_0) c in CNF: c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ p_1110 ∨ b^{370, 4}_2 c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ p_1110 ∨ -b^{370, 4}_1 c b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ p_1110 ∨ b^{370, 4}_0 c in DIMACS: 24359 24360 24361 1110 24362 0 24359 24360 24361 1110 -24363 0 24359 24360 24361 1110 24364 0 c -1-1 --> -2 c ( b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ b^{370, 3}_0 ∧ -p_1110) -> ( b^{370, 4}_2 ∧ b^{370, 4}_1 ∧ -b^{370, 4}_0) c in CNF: c -b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ p_1110 ∨ b^{370, 4}_2 c -b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ p_1110 ∨ b^{370, 4}_1 c -b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ p_1110 ∨ -b^{370, 4}_0 c in DIMACS: -24359 24360 -24361 1110 24362 0 -24359 24360 -24361 1110 24363 0 -24359 24360 -24361 1110 -24364 0 c -2-1 --> break c ( b^{370, 3}_2 ∧ b^{370, 3}_1 ∧ -b^{370, 3}_0 ∧ -p_1110) -> break c in CNF: c -b^{370, 3}_2 ∨ -b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ p_1110 ∨ break c in DIMACS: -24359 -24360 24361 1110 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{370, 3}_2 ∧ -b^{370, 3}_1 ∧ -b^{370, 3}_0 ∧ true) c in CNF: c -b^{370, 3}_2 ∨ b^{370, 3}_1 ∨ b^{370, 3}_0 ∨ false c in DIMACS: -24359 24360 24361 0 c 3 does not represent an automaton state. c -(-b^{370, 3}_2 ∧ b^{370, 3}_1 ∧ b^{370, 3}_0 ∧ true) c in CNF: c b^{370, 3}_2 ∨ -b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ false c in DIMACS: 24359 -24360 -24361 0 c -3 does not represent an automaton state. c -( b^{370, 3}_2 ∧ b^{370, 3}_1 ∧ b^{370, 3}_0 ∧ true) c in CNF: c -b^{370, 3}_2 ∨ -b^{370, 3}_1 ∨ -b^{370, 3}_0 ∨ false c in DIMACS: -24359 -24360 -24361 0 c INIT for k = 371 c -b^{371, 1}_2 c -b^{371, 1}_1 c -b^{371, 1}_0 c in DIMACS: -24365 0 -24366 0 -24367 0 c Transitions for k = 371 c i = 1 c -2+1 --> -1 c ( b^{371, 1}_2 ∧ b^{371, 1}_1 ∧ -b^{371, 1}_0 ∧ p_371) -> ( b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ b^{371, 2}_0) c in CNF: c -b^{371, 1}_2 ∨ -b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ -p_371 ∨ b^{371, 2}_2 c -b^{371, 1}_2 ∨ -b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ -p_371 ∨ -b^{371, 2}_1 c -b^{371, 1}_2 ∨ -b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ -p_371 ∨ b^{371, 2}_0 c in DIMACS: -24365 -24366 24367 -371 24368 0 -24365 -24366 24367 -371 -24369 0 -24365 -24366 24367 -371 24370 0 c -1+1 --> 0 c ( b^{371, 1}_2 ∧ -b^{371, 1}_1 ∧ b^{371, 1}_0 ∧ p_371) -> (-b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ -b^{371, 2}_0) c in CNF: c -b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ -p_371 ∨ -b^{371, 2}_2 c -b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ -p_371 ∨ -b^{371, 2}_1 c -b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ -p_371 ∨ -b^{371, 2}_0 c in DIMACS: -24365 24366 -24367 -371 -24368 0 -24365 24366 -24367 -371 -24369 0 -24365 24366 -24367 -371 -24370 0 c 0+1 --> 1 c (-b^{371, 1}_2 ∧ -b^{371, 1}_1 ∧ -b^{371, 1}_0 ∧ p_371) -> (-b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ b^{371, 2}_0) c in CNF: c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ -p_371 ∨ -b^{371, 2}_2 c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ -p_371 ∨ -b^{371, 2}_1 c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ -p_371 ∨ b^{371, 2}_0 c in DIMACS: 24365 24366 24367 -371 -24368 0 24365 24366 24367 -371 -24369 0 24365 24366 24367 -371 24370 0 c 1+1 --> 2 c (-b^{371, 1}_2 ∧ -b^{371, 1}_1 ∧ b^{371, 1}_0 ∧ p_371) -> (-b^{371, 2}_2 ∧ b^{371, 2}_1 ∧ -b^{371, 2}_0) c in CNF: c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ -p_371 ∨ -b^{371, 2}_2 c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ -p_371 ∨ b^{371, 2}_1 c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ -p_371 ∨ -b^{371, 2}_0 c in DIMACS: 24365 24366 -24367 -371 -24368 0 24365 24366 -24367 -371 24369 0 24365 24366 -24367 -371 -24370 0 c 2+1 --> break c (-b^{371, 1}_2 ∧ b^{371, 1}_1 ∧ -b^{371, 1}_0 ∧ p_371) -> break c in CNF: c b^{371, 1}_2 ∨ -b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ -p_371 ∨ break c in DIMACS: 24365 -24366 24367 -371 1162 0 c 2-1 --> 1 c (-b^{371, 1}_2 ∧ b^{371, 1}_1 ∧ -b^{371, 1}_0 ∧ -p_371) -> (-b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ b^{371, 2}_0) c in CNF: c b^{371, 1}_2 ∨ -b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ p_371 ∨ -b^{371, 2}_2 c b^{371, 1}_2 ∨ -b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ p_371 ∨ -b^{371, 2}_1 c b^{371, 1}_2 ∨ -b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ p_371 ∨ b^{371, 2}_0 c in DIMACS: 24365 -24366 24367 371 -24368 0 24365 -24366 24367 371 -24369 0 24365 -24366 24367 371 24370 0 c 1-1 --> 0 c (-b^{371, 1}_2 ∧ -b^{371, 1}_1 ∧ b^{371, 1}_0 ∧ -p_371) -> (-b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ -b^{371, 2}_0) c in CNF: c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ p_371 ∨ -b^{371, 2}_2 c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ p_371 ∨ -b^{371, 2}_1 c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ p_371 ∨ -b^{371, 2}_0 c in DIMACS: 24365 24366 -24367 371 -24368 0 24365 24366 -24367 371 -24369 0 24365 24366 -24367 371 -24370 0 c 0-1 --> -1 c (-b^{371, 1}_2 ∧ -b^{371, 1}_1 ∧ -b^{371, 1}_0 ∧ -p_371) -> ( b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ b^{371, 2}_0) c in CNF: c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ p_371 ∨ b^{371, 2}_2 c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ p_371 ∨ -b^{371, 2}_1 c b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ p_371 ∨ b^{371, 2}_0 c in DIMACS: 24365 24366 24367 371 24368 0 24365 24366 24367 371 -24369 0 24365 24366 24367 371 24370 0 c -1-1 --> -2 c ( b^{371, 1}_2 ∧ -b^{371, 1}_1 ∧ b^{371, 1}_0 ∧ -p_371) -> ( b^{371, 2}_2 ∧ b^{371, 2}_1 ∧ -b^{371, 2}_0) c in CNF: c -b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ p_371 ∨ b^{371, 2}_2 c -b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ p_371 ∨ b^{371, 2}_1 c -b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ p_371 ∨ -b^{371, 2}_0 c in DIMACS: -24365 24366 -24367 371 24368 0 -24365 24366 -24367 371 24369 0 -24365 24366 -24367 371 -24370 0 c -2-1 --> break c ( b^{371, 1}_2 ∧ b^{371, 1}_1 ∧ -b^{371, 1}_0 ∧ -p_371) -> break c in CNF: c -b^{371, 1}_2 ∨ -b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ p_371 ∨ break c in DIMACS: -24365 -24366 24367 371 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{371, 1}_2 ∧ -b^{371, 1}_1 ∧ -b^{371, 1}_0 ∧ true) c in CNF: c -b^{371, 1}_2 ∨ b^{371, 1}_1 ∨ b^{371, 1}_0 ∨ false c in DIMACS: -24365 24366 24367 0 c 3 does not represent an automaton state. c -(-b^{371, 1}_2 ∧ b^{371, 1}_1 ∧ b^{371, 1}_0 ∧ true) c in CNF: c b^{371, 1}_2 ∨ -b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ false c in DIMACS: 24365 -24366 -24367 0 c -3 does not represent an automaton state. c -( b^{371, 1}_2 ∧ b^{371, 1}_1 ∧ b^{371, 1}_0 ∧ true) c in CNF: c -b^{371, 1}_2 ∨ -b^{371, 1}_1 ∨ -b^{371, 1}_0 ∨ false c in DIMACS: -24365 -24366 -24367 0 c i = 2 c -2+1 --> -1 c ( b^{371, 2}_2 ∧ b^{371, 2}_1 ∧ -b^{371, 2}_0 ∧ p_742) -> ( b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ b^{371, 3}_0) c in CNF: c -b^{371, 2}_2 ∨ -b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ -p_742 ∨ b^{371, 3}_2 c -b^{371, 2}_2 ∨ -b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ -p_742 ∨ -b^{371, 3}_1 c -b^{371, 2}_2 ∨ -b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ -p_742 ∨ b^{371, 3}_0 c in DIMACS: -24368 -24369 24370 -742 24371 0 -24368 -24369 24370 -742 -24372 0 -24368 -24369 24370 -742 24373 0 c -1+1 --> 0 c ( b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ b^{371, 2}_0 ∧ p_742) -> (-b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ -b^{371, 3}_0) c in CNF: c -b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ -p_742 ∨ -b^{371, 3}_2 c -b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ -p_742 ∨ -b^{371, 3}_1 c -b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ -p_742 ∨ -b^{371, 3}_0 c in DIMACS: -24368 24369 -24370 -742 -24371 0 -24368 24369 -24370 -742 -24372 0 -24368 24369 -24370 -742 -24373 0 c 0+1 --> 1 c (-b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ -b^{371, 2}_0 ∧ p_742) -> (-b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ b^{371, 3}_0) c in CNF: c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ -p_742 ∨ -b^{371, 3}_2 c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ -p_742 ∨ -b^{371, 3}_1 c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ -p_742 ∨ b^{371, 3}_0 c in DIMACS: 24368 24369 24370 -742 -24371 0 24368 24369 24370 -742 -24372 0 24368 24369 24370 -742 24373 0 c 1+1 --> 2 c (-b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ b^{371, 2}_0 ∧ p_742) -> (-b^{371, 3}_2 ∧ b^{371, 3}_1 ∧ -b^{371, 3}_0) c in CNF: c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ -p_742 ∨ -b^{371, 3}_2 c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ -p_742 ∨ b^{371, 3}_1 c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ -p_742 ∨ -b^{371, 3}_0 c in DIMACS: 24368 24369 -24370 -742 -24371 0 24368 24369 -24370 -742 24372 0 24368 24369 -24370 -742 -24373 0 c 2+1 --> break c (-b^{371, 2}_2 ∧ b^{371, 2}_1 ∧ -b^{371, 2}_0 ∧ p_742) -> break c in CNF: c b^{371, 2}_2 ∨ -b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ -p_742 ∨ break c in DIMACS: 24368 -24369 24370 -742 1162 0 c 2-1 --> 1 c (-b^{371, 2}_2 ∧ b^{371, 2}_1 ∧ -b^{371, 2}_0 ∧ -p_742) -> (-b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ b^{371, 3}_0) c in CNF: c b^{371, 2}_2 ∨ -b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ p_742 ∨ -b^{371, 3}_2 c b^{371, 2}_2 ∨ -b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ p_742 ∨ -b^{371, 3}_1 c b^{371, 2}_2 ∨ -b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ p_742 ∨ b^{371, 3}_0 c in DIMACS: 24368 -24369 24370 742 -24371 0 24368 -24369 24370 742 -24372 0 24368 -24369 24370 742 24373 0 c 1-1 --> 0 c (-b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ b^{371, 2}_0 ∧ -p_742) -> (-b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ -b^{371, 3}_0) c in CNF: c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ p_742 ∨ -b^{371, 3}_2 c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ p_742 ∨ -b^{371, 3}_1 c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ p_742 ∨ -b^{371, 3}_0 c in DIMACS: 24368 24369 -24370 742 -24371 0 24368 24369 -24370 742 -24372 0 24368 24369 -24370 742 -24373 0 c 0-1 --> -1 c (-b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ -b^{371, 2}_0 ∧ -p_742) -> ( b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ b^{371, 3}_0) c in CNF: c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ p_742 ∨ b^{371, 3}_2 c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ p_742 ∨ -b^{371, 3}_1 c b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ p_742 ∨ b^{371, 3}_0 c in DIMACS: 24368 24369 24370 742 24371 0 24368 24369 24370 742 -24372 0 24368 24369 24370 742 24373 0 c -1-1 --> -2 c ( b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ b^{371, 2}_0 ∧ -p_742) -> ( b^{371, 3}_2 ∧ b^{371, 3}_1 ∧ -b^{371, 3}_0) c in CNF: c -b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ p_742 ∨ b^{371, 3}_2 c -b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ p_742 ∨ b^{371, 3}_1 c -b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ p_742 ∨ -b^{371, 3}_0 c in DIMACS: -24368 24369 -24370 742 24371 0 -24368 24369 -24370 742 24372 0 -24368 24369 -24370 742 -24373 0 c -2-1 --> break c ( b^{371, 2}_2 ∧ b^{371, 2}_1 ∧ -b^{371, 2}_0 ∧ -p_742) -> break c in CNF: c -b^{371, 2}_2 ∨ -b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ p_742 ∨ break c in DIMACS: -24368 -24369 24370 742 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{371, 2}_2 ∧ -b^{371, 2}_1 ∧ -b^{371, 2}_0 ∧ true) c in CNF: c -b^{371, 2}_2 ∨ b^{371, 2}_1 ∨ b^{371, 2}_0 ∨ false c in DIMACS: -24368 24369 24370 0 c 3 does not represent an automaton state. c -(-b^{371, 2}_2 ∧ b^{371, 2}_1 ∧ b^{371, 2}_0 ∧ true) c in CNF: c b^{371, 2}_2 ∨ -b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ false c in DIMACS: 24368 -24369 -24370 0 c -3 does not represent an automaton state. c -( b^{371, 2}_2 ∧ b^{371, 2}_1 ∧ b^{371, 2}_0 ∧ true) c in CNF: c -b^{371, 2}_2 ∨ -b^{371, 2}_1 ∨ -b^{371, 2}_0 ∨ false c in DIMACS: -24368 -24369 -24370 0 c i = 3 c -2+1 --> -1 c ( b^{371, 3}_2 ∧ b^{371, 3}_1 ∧ -b^{371, 3}_0 ∧ p_1113) -> ( b^{371, 4}_2 ∧ -b^{371, 4}_1 ∧ b^{371, 4}_0) c in CNF: c -b^{371, 3}_2 ∨ -b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ -p_1113 ∨ b^{371, 4}_2 c -b^{371, 3}_2 ∨ -b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ -p_1113 ∨ -b^{371, 4}_1 c -b^{371, 3}_2 ∨ -b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ -p_1113 ∨ b^{371, 4}_0 c in DIMACS: -24371 -24372 24373 -1113 24374 0 -24371 -24372 24373 -1113 -24375 0 -24371 -24372 24373 -1113 24376 0 c -1+1 --> 0 c ( b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ b^{371, 3}_0 ∧ p_1113) -> (-b^{371, 4}_2 ∧ -b^{371, 4}_1 ∧ -b^{371, 4}_0) c in CNF: c -b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ -p_1113 ∨ -b^{371, 4}_2 c -b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ -p_1113 ∨ -b^{371, 4}_1 c -b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ -p_1113 ∨ -b^{371, 4}_0 c in DIMACS: -24371 24372 -24373 -1113 -24374 0 -24371 24372 -24373 -1113 -24375 0 -24371 24372 -24373 -1113 -24376 0 c 0+1 --> 1 c (-b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ -b^{371, 3}_0 ∧ p_1113) -> (-b^{371, 4}_2 ∧ -b^{371, 4}_1 ∧ b^{371, 4}_0) c in CNF: c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ -p_1113 ∨ -b^{371, 4}_2 c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ -p_1113 ∨ -b^{371, 4}_1 c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ -p_1113 ∨ b^{371, 4}_0 c in DIMACS: 24371 24372 24373 -1113 -24374 0 24371 24372 24373 -1113 -24375 0 24371 24372 24373 -1113 24376 0 c 1+1 --> 2 c (-b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ b^{371, 3}_0 ∧ p_1113) -> (-b^{371, 4}_2 ∧ b^{371, 4}_1 ∧ -b^{371, 4}_0) c in CNF: c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ -p_1113 ∨ -b^{371, 4}_2 c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ -p_1113 ∨ b^{371, 4}_1 c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ -p_1113 ∨ -b^{371, 4}_0 c in DIMACS: 24371 24372 -24373 -1113 -24374 0 24371 24372 -24373 -1113 24375 0 24371 24372 -24373 -1113 -24376 0 c 2+1 --> break c (-b^{371, 3}_2 ∧ b^{371, 3}_1 ∧ -b^{371, 3}_0 ∧ p_1113) -> break c in CNF: c b^{371, 3}_2 ∨ -b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ -p_1113 ∨ break c in DIMACS: 24371 -24372 24373 -1113 1162 0 c 2-1 --> 1 c (-b^{371, 3}_2 ∧ b^{371, 3}_1 ∧ -b^{371, 3}_0 ∧ -p_1113) -> (-b^{371, 4}_2 ∧ -b^{371, 4}_1 ∧ b^{371, 4}_0) c in CNF: c b^{371, 3}_2 ∨ -b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ p_1113 ∨ -b^{371, 4}_2 c b^{371, 3}_2 ∨ -b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ p_1113 ∨ -b^{371, 4}_1 c b^{371, 3}_2 ∨ -b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ p_1113 ∨ b^{371, 4}_0 c in DIMACS: 24371 -24372 24373 1113 -24374 0 24371 -24372 24373 1113 -24375 0 24371 -24372 24373 1113 24376 0 c 1-1 --> 0 c (-b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ b^{371, 3}_0 ∧ -p_1113) -> (-b^{371, 4}_2 ∧ -b^{371, 4}_1 ∧ -b^{371, 4}_0) c in CNF: c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ p_1113 ∨ -b^{371, 4}_2 c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ p_1113 ∨ -b^{371, 4}_1 c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ p_1113 ∨ -b^{371, 4}_0 c in DIMACS: 24371 24372 -24373 1113 -24374 0 24371 24372 -24373 1113 -24375 0 24371 24372 -24373 1113 -24376 0 c 0-1 --> -1 c (-b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ -b^{371, 3}_0 ∧ -p_1113) -> ( b^{371, 4}_2 ∧ -b^{371, 4}_1 ∧ b^{371, 4}_0) c in CNF: c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ p_1113 ∨ b^{371, 4}_2 c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ p_1113 ∨ -b^{371, 4}_1 c b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ p_1113 ∨ b^{371, 4}_0 c in DIMACS: 24371 24372 24373 1113 24374 0 24371 24372 24373 1113 -24375 0 24371 24372 24373 1113 24376 0 c -1-1 --> -2 c ( b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ b^{371, 3}_0 ∧ -p_1113) -> ( b^{371, 4}_2 ∧ b^{371, 4}_1 ∧ -b^{371, 4}_0) c in CNF: c -b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ p_1113 ∨ b^{371, 4}_2 c -b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ p_1113 ∨ b^{371, 4}_1 c -b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ p_1113 ∨ -b^{371, 4}_0 c in DIMACS: -24371 24372 -24373 1113 24374 0 -24371 24372 -24373 1113 24375 0 -24371 24372 -24373 1113 -24376 0 c -2-1 --> break c ( b^{371, 3}_2 ∧ b^{371, 3}_1 ∧ -b^{371, 3}_0 ∧ -p_1113) -> break c in CNF: c -b^{371, 3}_2 ∨ -b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ p_1113 ∨ break c in DIMACS: -24371 -24372 24373 1113 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{371, 3}_2 ∧ -b^{371, 3}_1 ∧ -b^{371, 3}_0 ∧ true) c in CNF: c -b^{371, 3}_2 ∨ b^{371, 3}_1 ∨ b^{371, 3}_0 ∨ false c in DIMACS: -24371 24372 24373 0 c 3 does not represent an automaton state. c -(-b^{371, 3}_2 ∧ b^{371, 3}_1 ∧ b^{371, 3}_0 ∧ true) c in CNF: c b^{371, 3}_2 ∨ -b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ false c in DIMACS: 24371 -24372 -24373 0 c -3 does not represent an automaton state. c -( b^{371, 3}_2 ∧ b^{371, 3}_1 ∧ b^{371, 3}_0 ∧ true) c in CNF: c -b^{371, 3}_2 ∨ -b^{371, 3}_1 ∨ -b^{371, 3}_0 ∨ false c in DIMACS: -24371 -24372 -24373 0 c INIT for k = 372 c -b^{372, 1}_2 c -b^{372, 1}_1 c -b^{372, 1}_0 c in DIMACS: -24377 0 -24378 0 -24379 0 c Transitions for k = 372 c i = 1 c -2+1 --> -1 c ( b^{372, 1}_2 ∧ b^{372, 1}_1 ∧ -b^{372, 1}_0 ∧ p_372) -> ( b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ b^{372, 2}_0) c in CNF: c -b^{372, 1}_2 ∨ -b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ -p_372 ∨ b^{372, 2}_2 c -b^{372, 1}_2 ∨ -b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ -p_372 ∨ -b^{372, 2}_1 c -b^{372, 1}_2 ∨ -b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ -p_372 ∨ b^{372, 2}_0 c in DIMACS: -24377 -24378 24379 -372 24380 0 -24377 -24378 24379 -372 -24381 0 -24377 -24378 24379 -372 24382 0 c -1+1 --> 0 c ( b^{372, 1}_2 ∧ -b^{372, 1}_1 ∧ b^{372, 1}_0 ∧ p_372) -> (-b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ -b^{372, 2}_0) c in CNF: c -b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ -p_372 ∨ -b^{372, 2}_2 c -b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ -p_372 ∨ -b^{372, 2}_1 c -b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ -p_372 ∨ -b^{372, 2}_0 c in DIMACS: -24377 24378 -24379 -372 -24380 0 -24377 24378 -24379 -372 -24381 0 -24377 24378 -24379 -372 -24382 0 c 0+1 --> 1 c (-b^{372, 1}_2 ∧ -b^{372, 1}_1 ∧ -b^{372, 1}_0 ∧ p_372) -> (-b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ b^{372, 2}_0) c in CNF: c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ -p_372 ∨ -b^{372, 2}_2 c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ -p_372 ∨ -b^{372, 2}_1 c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ -p_372 ∨ b^{372, 2}_0 c in DIMACS: 24377 24378 24379 -372 -24380 0 24377 24378 24379 -372 -24381 0 24377 24378 24379 -372 24382 0 c 1+1 --> 2 c (-b^{372, 1}_2 ∧ -b^{372, 1}_1 ∧ b^{372, 1}_0 ∧ p_372) -> (-b^{372, 2}_2 ∧ b^{372, 2}_1 ∧ -b^{372, 2}_0) c in CNF: c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ -p_372 ∨ -b^{372, 2}_2 c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ -p_372 ∨ b^{372, 2}_1 c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ -p_372 ∨ -b^{372, 2}_0 c in DIMACS: 24377 24378 -24379 -372 -24380 0 24377 24378 -24379 -372 24381 0 24377 24378 -24379 -372 -24382 0 c 2+1 --> break c (-b^{372, 1}_2 ∧ b^{372, 1}_1 ∧ -b^{372, 1}_0 ∧ p_372) -> break c in CNF: c b^{372, 1}_2 ∨ -b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ -p_372 ∨ break c in DIMACS: 24377 -24378 24379 -372 1162 0 c 2-1 --> 1 c (-b^{372, 1}_2 ∧ b^{372, 1}_1 ∧ -b^{372, 1}_0 ∧ -p_372) -> (-b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ b^{372, 2}_0) c in CNF: c b^{372, 1}_2 ∨ -b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ p_372 ∨ -b^{372, 2}_2 c b^{372, 1}_2 ∨ -b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ p_372 ∨ -b^{372, 2}_1 c b^{372, 1}_2 ∨ -b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ p_372 ∨ b^{372, 2}_0 c in DIMACS: 24377 -24378 24379 372 -24380 0 24377 -24378 24379 372 -24381 0 24377 -24378 24379 372 24382 0 c 1-1 --> 0 c (-b^{372, 1}_2 ∧ -b^{372, 1}_1 ∧ b^{372, 1}_0 ∧ -p_372) -> (-b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ -b^{372, 2}_0) c in CNF: c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ p_372 ∨ -b^{372, 2}_2 c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ p_372 ∨ -b^{372, 2}_1 c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ p_372 ∨ -b^{372, 2}_0 c in DIMACS: 24377 24378 -24379 372 -24380 0 24377 24378 -24379 372 -24381 0 24377 24378 -24379 372 -24382 0 c 0-1 --> -1 c (-b^{372, 1}_2 ∧ -b^{372, 1}_1 ∧ -b^{372, 1}_0 ∧ -p_372) -> ( b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ b^{372, 2}_0) c in CNF: c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ p_372 ∨ b^{372, 2}_2 c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ p_372 ∨ -b^{372, 2}_1 c b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ p_372 ∨ b^{372, 2}_0 c in DIMACS: 24377 24378 24379 372 24380 0 24377 24378 24379 372 -24381 0 24377 24378 24379 372 24382 0 c -1-1 --> -2 c ( b^{372, 1}_2 ∧ -b^{372, 1}_1 ∧ b^{372, 1}_0 ∧ -p_372) -> ( b^{372, 2}_2 ∧ b^{372, 2}_1 ∧ -b^{372, 2}_0) c in CNF: c -b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ p_372 ∨ b^{372, 2}_2 c -b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ p_372 ∨ b^{372, 2}_1 c -b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ p_372 ∨ -b^{372, 2}_0 c in DIMACS: -24377 24378 -24379 372 24380 0 -24377 24378 -24379 372 24381 0 -24377 24378 -24379 372 -24382 0 c -2-1 --> break c ( b^{372, 1}_2 ∧ b^{372, 1}_1 ∧ -b^{372, 1}_0 ∧ -p_372) -> break c in CNF: c -b^{372, 1}_2 ∨ -b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ p_372 ∨ break c in DIMACS: -24377 -24378 24379 372 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{372, 1}_2 ∧ -b^{372, 1}_1 ∧ -b^{372, 1}_0 ∧ true) c in CNF: c -b^{372, 1}_2 ∨ b^{372, 1}_1 ∨ b^{372, 1}_0 ∨ false c in DIMACS: -24377 24378 24379 0 c 3 does not represent an automaton state. c -(-b^{372, 1}_2 ∧ b^{372, 1}_1 ∧ b^{372, 1}_0 ∧ true) c in CNF: c b^{372, 1}_2 ∨ -b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ false c in DIMACS: 24377 -24378 -24379 0 c -3 does not represent an automaton state. c -( b^{372, 1}_2 ∧ b^{372, 1}_1 ∧ b^{372, 1}_0 ∧ true) c in CNF: c -b^{372, 1}_2 ∨ -b^{372, 1}_1 ∨ -b^{372, 1}_0 ∨ false c in DIMACS: -24377 -24378 -24379 0 c i = 2 c -2+1 --> -1 c ( b^{372, 2}_2 ∧ b^{372, 2}_1 ∧ -b^{372, 2}_0 ∧ p_744) -> ( b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ b^{372, 3}_0) c in CNF: c -b^{372, 2}_2 ∨ -b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ -p_744 ∨ b^{372, 3}_2 c -b^{372, 2}_2 ∨ -b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ -p_744 ∨ -b^{372, 3}_1 c -b^{372, 2}_2 ∨ -b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ -p_744 ∨ b^{372, 3}_0 c in DIMACS: -24380 -24381 24382 -744 24383 0 -24380 -24381 24382 -744 -24384 0 -24380 -24381 24382 -744 24385 0 c -1+1 --> 0 c ( b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ b^{372, 2}_0 ∧ p_744) -> (-b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ -b^{372, 3}_0) c in CNF: c -b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ -p_744 ∨ -b^{372, 3}_2 c -b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ -p_744 ∨ -b^{372, 3}_1 c -b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ -p_744 ∨ -b^{372, 3}_0 c in DIMACS: -24380 24381 -24382 -744 -24383 0 -24380 24381 -24382 -744 -24384 0 -24380 24381 -24382 -744 -24385 0 c 0+1 --> 1 c (-b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ -b^{372, 2}_0 ∧ p_744) -> (-b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ b^{372, 3}_0) c in CNF: c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ -p_744 ∨ -b^{372, 3}_2 c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ -p_744 ∨ -b^{372, 3}_1 c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ -p_744 ∨ b^{372, 3}_0 c in DIMACS: 24380 24381 24382 -744 -24383 0 24380 24381 24382 -744 -24384 0 24380 24381 24382 -744 24385 0 c 1+1 --> 2 c (-b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ b^{372, 2}_0 ∧ p_744) -> (-b^{372, 3}_2 ∧ b^{372, 3}_1 ∧ -b^{372, 3}_0) c in CNF: c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ -p_744 ∨ -b^{372, 3}_2 c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ -p_744 ∨ b^{372, 3}_1 c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ -p_744 ∨ -b^{372, 3}_0 c in DIMACS: 24380 24381 -24382 -744 -24383 0 24380 24381 -24382 -744 24384 0 24380 24381 -24382 -744 -24385 0 c 2+1 --> break c (-b^{372, 2}_2 ∧ b^{372, 2}_1 ∧ -b^{372, 2}_0 ∧ p_744) -> break c in CNF: c b^{372, 2}_2 ∨ -b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ -p_744 ∨ break c in DIMACS: 24380 -24381 24382 -744 1162 0 c 2-1 --> 1 c (-b^{372, 2}_2 ∧ b^{372, 2}_1 ∧ -b^{372, 2}_0 ∧ -p_744) -> (-b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ b^{372, 3}_0) c in CNF: c b^{372, 2}_2 ∨ -b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ p_744 ∨ -b^{372, 3}_2 c b^{372, 2}_2 ∨ -b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ p_744 ∨ -b^{372, 3}_1 c b^{372, 2}_2 ∨ -b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ p_744 ∨ b^{372, 3}_0 c in DIMACS: 24380 -24381 24382 744 -24383 0 24380 -24381 24382 744 -24384 0 24380 -24381 24382 744 24385 0 c 1-1 --> 0 c (-b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ b^{372, 2}_0 ∧ -p_744) -> (-b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ -b^{372, 3}_0) c in CNF: c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ p_744 ∨ -b^{372, 3}_2 c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ p_744 ∨ -b^{372, 3}_1 c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ p_744 ∨ -b^{372, 3}_0 c in DIMACS: 24380 24381 -24382 744 -24383 0 24380 24381 -24382 744 -24384 0 24380 24381 -24382 744 -24385 0 c 0-1 --> -1 c (-b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ -b^{372, 2}_0 ∧ -p_744) -> ( b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ b^{372, 3}_0) c in CNF: c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ p_744 ∨ b^{372, 3}_2 c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ p_744 ∨ -b^{372, 3}_1 c b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ p_744 ∨ b^{372, 3}_0 c in DIMACS: 24380 24381 24382 744 24383 0 24380 24381 24382 744 -24384 0 24380 24381 24382 744 24385 0 c -1-1 --> -2 c ( b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ b^{372, 2}_0 ∧ -p_744) -> ( b^{372, 3}_2 ∧ b^{372, 3}_1 ∧ -b^{372, 3}_0) c in CNF: c -b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ p_744 ∨ b^{372, 3}_2 c -b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ p_744 ∨ b^{372, 3}_1 c -b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ p_744 ∨ -b^{372, 3}_0 c in DIMACS: -24380 24381 -24382 744 24383 0 -24380 24381 -24382 744 24384 0 -24380 24381 -24382 744 -24385 0 c -2-1 --> break c ( b^{372, 2}_2 ∧ b^{372, 2}_1 ∧ -b^{372, 2}_0 ∧ -p_744) -> break c in CNF: c -b^{372, 2}_2 ∨ -b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ p_744 ∨ break c in DIMACS: -24380 -24381 24382 744 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{372, 2}_2 ∧ -b^{372, 2}_1 ∧ -b^{372, 2}_0 ∧ true) c in CNF: c -b^{372, 2}_2 ∨ b^{372, 2}_1 ∨ b^{372, 2}_0 ∨ false c in DIMACS: -24380 24381 24382 0 c 3 does not represent an automaton state. c -(-b^{372, 2}_2 ∧ b^{372, 2}_1 ∧ b^{372, 2}_0 ∧ true) c in CNF: c b^{372, 2}_2 ∨ -b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ false c in DIMACS: 24380 -24381 -24382 0 c -3 does not represent an automaton state. c -( b^{372, 2}_2 ∧ b^{372, 2}_1 ∧ b^{372, 2}_0 ∧ true) c in CNF: c -b^{372, 2}_2 ∨ -b^{372, 2}_1 ∨ -b^{372, 2}_0 ∨ false c in DIMACS: -24380 -24381 -24382 0 c i = 3 c -2+1 --> -1 c ( b^{372, 3}_2 ∧ b^{372, 3}_1 ∧ -b^{372, 3}_0 ∧ p_1116) -> ( b^{372, 4}_2 ∧ -b^{372, 4}_1 ∧ b^{372, 4}_0) c in CNF: c -b^{372, 3}_2 ∨ -b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ -p_1116 ∨ b^{372, 4}_2 c -b^{372, 3}_2 ∨ -b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ -p_1116 ∨ -b^{372, 4}_1 c -b^{372, 3}_2 ∨ -b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ -p_1116 ∨ b^{372, 4}_0 c in DIMACS: -24383 -24384 24385 -1116 24386 0 -24383 -24384 24385 -1116 -24387 0 -24383 -24384 24385 -1116 24388 0 c -1+1 --> 0 c ( b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ b^{372, 3}_0 ∧ p_1116) -> (-b^{372, 4}_2 ∧ -b^{372, 4}_1 ∧ -b^{372, 4}_0) c in CNF: c -b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ -p_1116 ∨ -b^{372, 4}_2 c -b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ -p_1116 ∨ -b^{372, 4}_1 c -b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ -p_1116 ∨ -b^{372, 4}_0 c in DIMACS: -24383 24384 -24385 -1116 -24386 0 -24383 24384 -24385 -1116 -24387 0 -24383 24384 -24385 -1116 -24388 0 c 0+1 --> 1 c (-b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ -b^{372, 3}_0 ∧ p_1116) -> (-b^{372, 4}_2 ∧ -b^{372, 4}_1 ∧ b^{372, 4}_0) c in CNF: c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ -p_1116 ∨ -b^{372, 4}_2 c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ -p_1116 ∨ -b^{372, 4}_1 c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ -p_1116 ∨ b^{372, 4}_0 c in DIMACS: 24383 24384 24385 -1116 -24386 0 24383 24384 24385 -1116 -24387 0 24383 24384 24385 -1116 24388 0 c 1+1 --> 2 c (-b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ b^{372, 3}_0 ∧ p_1116) -> (-b^{372, 4}_2 ∧ b^{372, 4}_1 ∧ -b^{372, 4}_0) c in CNF: c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ -p_1116 ∨ -b^{372, 4}_2 c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ -p_1116 ∨ b^{372, 4}_1 c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ -p_1116 ∨ -b^{372, 4}_0 c in DIMACS: 24383 24384 -24385 -1116 -24386 0 24383 24384 -24385 -1116 24387 0 24383 24384 -24385 -1116 -24388 0 c 2+1 --> break c (-b^{372, 3}_2 ∧ b^{372, 3}_1 ∧ -b^{372, 3}_0 ∧ p_1116) -> break c in CNF: c b^{372, 3}_2 ∨ -b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ -p_1116 ∨ break c in DIMACS: 24383 -24384 24385 -1116 1162 0 c 2-1 --> 1 c (-b^{372, 3}_2 ∧ b^{372, 3}_1 ∧ -b^{372, 3}_0 ∧ -p_1116) -> (-b^{372, 4}_2 ∧ -b^{372, 4}_1 ∧ b^{372, 4}_0) c in CNF: c b^{372, 3}_2 ∨ -b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ p_1116 ∨ -b^{372, 4}_2 c b^{372, 3}_2 ∨ -b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ p_1116 ∨ -b^{372, 4}_1 c b^{372, 3}_2 ∨ -b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ p_1116 ∨ b^{372, 4}_0 c in DIMACS: 24383 -24384 24385 1116 -24386 0 24383 -24384 24385 1116 -24387 0 24383 -24384 24385 1116 24388 0 c 1-1 --> 0 c (-b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ b^{372, 3}_0 ∧ -p_1116) -> (-b^{372, 4}_2 ∧ -b^{372, 4}_1 ∧ -b^{372, 4}_0) c in CNF: c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ p_1116 ∨ -b^{372, 4}_2 c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ p_1116 ∨ -b^{372, 4}_1 c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ p_1116 ∨ -b^{372, 4}_0 c in DIMACS: 24383 24384 -24385 1116 -24386 0 24383 24384 -24385 1116 -24387 0 24383 24384 -24385 1116 -24388 0 c 0-1 --> -1 c (-b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ -b^{372, 3}_0 ∧ -p_1116) -> ( b^{372, 4}_2 ∧ -b^{372, 4}_1 ∧ b^{372, 4}_0) c in CNF: c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ p_1116 ∨ b^{372, 4}_2 c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ p_1116 ∨ -b^{372, 4}_1 c b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ p_1116 ∨ b^{372, 4}_0 c in DIMACS: 24383 24384 24385 1116 24386 0 24383 24384 24385 1116 -24387 0 24383 24384 24385 1116 24388 0 c -1-1 --> -2 c ( b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ b^{372, 3}_0 ∧ -p_1116) -> ( b^{372, 4}_2 ∧ b^{372, 4}_1 ∧ -b^{372, 4}_0) c in CNF: c -b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ p_1116 ∨ b^{372, 4}_2 c -b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ p_1116 ∨ b^{372, 4}_1 c -b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ p_1116 ∨ -b^{372, 4}_0 c in DIMACS: -24383 24384 -24385 1116 24386 0 -24383 24384 -24385 1116 24387 0 -24383 24384 -24385 1116 -24388 0 c -2-1 --> break c ( b^{372, 3}_2 ∧ b^{372, 3}_1 ∧ -b^{372, 3}_0 ∧ -p_1116) -> break c in CNF: c -b^{372, 3}_2 ∨ -b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ p_1116 ∨ break c in DIMACS: -24383 -24384 24385 1116 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{372, 3}_2 ∧ -b^{372, 3}_1 ∧ -b^{372, 3}_0 ∧ true) c in CNF: c -b^{372, 3}_2 ∨ b^{372, 3}_1 ∨ b^{372, 3}_0 ∨ false c in DIMACS: -24383 24384 24385 0 c 3 does not represent an automaton state. c -(-b^{372, 3}_2 ∧ b^{372, 3}_1 ∧ b^{372, 3}_0 ∧ true) c in CNF: c b^{372, 3}_2 ∨ -b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ false c in DIMACS: 24383 -24384 -24385 0 c -3 does not represent an automaton state. c -( b^{372, 3}_2 ∧ b^{372, 3}_1 ∧ b^{372, 3}_0 ∧ true) c in CNF: c -b^{372, 3}_2 ∨ -b^{372, 3}_1 ∨ -b^{372, 3}_0 ∨ false c in DIMACS: -24383 -24384 -24385 0 c INIT for k = 373 c -b^{373, 1}_2 c -b^{373, 1}_1 c -b^{373, 1}_0 c in DIMACS: -24389 0 -24390 0 -24391 0 c Transitions for k = 373 c i = 1 c -2+1 --> -1 c ( b^{373, 1}_2 ∧ b^{373, 1}_1 ∧ -b^{373, 1}_0 ∧ p_373) -> ( b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ b^{373, 2}_0) c in CNF: c -b^{373, 1}_2 ∨ -b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ -p_373 ∨ b^{373, 2}_2 c -b^{373, 1}_2 ∨ -b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ -p_373 ∨ -b^{373, 2}_1 c -b^{373, 1}_2 ∨ -b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ -p_373 ∨ b^{373, 2}_0 c in DIMACS: -24389 -24390 24391 -373 24392 0 -24389 -24390 24391 -373 -24393 0 -24389 -24390 24391 -373 24394 0 c -1+1 --> 0 c ( b^{373, 1}_2 ∧ -b^{373, 1}_1 ∧ b^{373, 1}_0 ∧ p_373) -> (-b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ -b^{373, 2}_0) c in CNF: c -b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ -p_373 ∨ -b^{373, 2}_2 c -b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ -p_373 ∨ -b^{373, 2}_1 c -b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ -p_373 ∨ -b^{373, 2}_0 c in DIMACS: -24389 24390 -24391 -373 -24392 0 -24389 24390 -24391 -373 -24393 0 -24389 24390 -24391 -373 -24394 0 c 0+1 --> 1 c (-b^{373, 1}_2 ∧ -b^{373, 1}_1 ∧ -b^{373, 1}_0 ∧ p_373) -> (-b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ b^{373, 2}_0) c in CNF: c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ -p_373 ∨ -b^{373, 2}_2 c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ -p_373 ∨ -b^{373, 2}_1 c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ -p_373 ∨ b^{373, 2}_0 c in DIMACS: 24389 24390 24391 -373 -24392 0 24389 24390 24391 -373 -24393 0 24389 24390 24391 -373 24394 0 c 1+1 --> 2 c (-b^{373, 1}_2 ∧ -b^{373, 1}_1 ∧ b^{373, 1}_0 ∧ p_373) -> (-b^{373, 2}_2 ∧ b^{373, 2}_1 ∧ -b^{373, 2}_0) c in CNF: c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ -p_373 ∨ -b^{373, 2}_2 c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ -p_373 ∨ b^{373, 2}_1 c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ -p_373 ∨ -b^{373, 2}_0 c in DIMACS: 24389 24390 -24391 -373 -24392 0 24389 24390 -24391 -373 24393 0 24389 24390 -24391 -373 -24394 0 c 2+1 --> break c (-b^{373, 1}_2 ∧ b^{373, 1}_1 ∧ -b^{373, 1}_0 ∧ p_373) -> break c in CNF: c b^{373, 1}_2 ∨ -b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ -p_373 ∨ break c in DIMACS: 24389 -24390 24391 -373 1162 0 c 2-1 --> 1 c (-b^{373, 1}_2 ∧ b^{373, 1}_1 ∧ -b^{373, 1}_0 ∧ -p_373) -> (-b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ b^{373, 2}_0) c in CNF: c b^{373, 1}_2 ∨ -b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ p_373 ∨ -b^{373, 2}_2 c b^{373, 1}_2 ∨ -b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ p_373 ∨ -b^{373, 2}_1 c b^{373, 1}_2 ∨ -b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ p_373 ∨ b^{373, 2}_0 c in DIMACS: 24389 -24390 24391 373 -24392 0 24389 -24390 24391 373 -24393 0 24389 -24390 24391 373 24394 0 c 1-1 --> 0 c (-b^{373, 1}_2 ∧ -b^{373, 1}_1 ∧ b^{373, 1}_0 ∧ -p_373) -> (-b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ -b^{373, 2}_0) c in CNF: c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ p_373 ∨ -b^{373, 2}_2 c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ p_373 ∨ -b^{373, 2}_1 c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ p_373 ∨ -b^{373, 2}_0 c in DIMACS: 24389 24390 -24391 373 -24392 0 24389 24390 -24391 373 -24393 0 24389 24390 -24391 373 -24394 0 c 0-1 --> -1 c (-b^{373, 1}_2 ∧ -b^{373, 1}_1 ∧ -b^{373, 1}_0 ∧ -p_373) -> ( b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ b^{373, 2}_0) c in CNF: c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ p_373 ∨ b^{373, 2}_2 c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ p_373 ∨ -b^{373, 2}_1 c b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ p_373 ∨ b^{373, 2}_0 c in DIMACS: 24389 24390 24391 373 24392 0 24389 24390 24391 373 -24393 0 24389 24390 24391 373 24394 0 c -1-1 --> -2 c ( b^{373, 1}_2 ∧ -b^{373, 1}_1 ∧ b^{373, 1}_0 ∧ -p_373) -> ( b^{373, 2}_2 ∧ b^{373, 2}_1 ∧ -b^{373, 2}_0) c in CNF: c -b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ p_373 ∨ b^{373, 2}_2 c -b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ p_373 ∨ b^{373, 2}_1 c -b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ p_373 ∨ -b^{373, 2}_0 c in DIMACS: -24389 24390 -24391 373 24392 0 -24389 24390 -24391 373 24393 0 -24389 24390 -24391 373 -24394 0 c -2-1 --> break c ( b^{373, 1}_2 ∧ b^{373, 1}_1 ∧ -b^{373, 1}_0 ∧ -p_373) -> break c in CNF: c -b^{373, 1}_2 ∨ -b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ p_373 ∨ break c in DIMACS: -24389 -24390 24391 373 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{373, 1}_2 ∧ -b^{373, 1}_1 ∧ -b^{373, 1}_0 ∧ true) c in CNF: c -b^{373, 1}_2 ∨ b^{373, 1}_1 ∨ b^{373, 1}_0 ∨ false c in DIMACS: -24389 24390 24391 0 c 3 does not represent an automaton state. c -(-b^{373, 1}_2 ∧ b^{373, 1}_1 ∧ b^{373, 1}_0 ∧ true) c in CNF: c b^{373, 1}_2 ∨ -b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ false c in DIMACS: 24389 -24390 -24391 0 c -3 does not represent an automaton state. c -( b^{373, 1}_2 ∧ b^{373, 1}_1 ∧ b^{373, 1}_0 ∧ true) c in CNF: c -b^{373, 1}_2 ∨ -b^{373, 1}_1 ∨ -b^{373, 1}_0 ∨ false c in DIMACS: -24389 -24390 -24391 0 c i = 2 c -2+1 --> -1 c ( b^{373, 2}_2 ∧ b^{373, 2}_1 ∧ -b^{373, 2}_0 ∧ p_746) -> ( b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ b^{373, 3}_0) c in CNF: c -b^{373, 2}_2 ∨ -b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ -p_746 ∨ b^{373, 3}_2 c -b^{373, 2}_2 ∨ -b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ -p_746 ∨ -b^{373, 3}_1 c -b^{373, 2}_2 ∨ -b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ -p_746 ∨ b^{373, 3}_0 c in DIMACS: -24392 -24393 24394 -746 24395 0 -24392 -24393 24394 -746 -24396 0 -24392 -24393 24394 -746 24397 0 c -1+1 --> 0 c ( b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ b^{373, 2}_0 ∧ p_746) -> (-b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ -b^{373, 3}_0) c in CNF: c -b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ -p_746 ∨ -b^{373, 3}_2 c -b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ -p_746 ∨ -b^{373, 3}_1 c -b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ -p_746 ∨ -b^{373, 3}_0 c in DIMACS: -24392 24393 -24394 -746 -24395 0 -24392 24393 -24394 -746 -24396 0 -24392 24393 -24394 -746 -24397 0 c 0+1 --> 1 c (-b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ -b^{373, 2}_0 ∧ p_746) -> (-b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ b^{373, 3}_0) c in CNF: c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ -p_746 ∨ -b^{373, 3}_2 c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ -p_746 ∨ -b^{373, 3}_1 c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ -p_746 ∨ b^{373, 3}_0 c in DIMACS: 24392 24393 24394 -746 -24395 0 24392 24393 24394 -746 -24396 0 24392 24393 24394 -746 24397 0 c 1+1 --> 2 c (-b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ b^{373, 2}_0 ∧ p_746) -> (-b^{373, 3}_2 ∧ b^{373, 3}_1 ∧ -b^{373, 3}_0) c in CNF: c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ -p_746 ∨ -b^{373, 3}_2 c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ -p_746 ∨ b^{373, 3}_1 c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ -p_746 ∨ -b^{373, 3}_0 c in DIMACS: 24392 24393 -24394 -746 -24395 0 24392 24393 -24394 -746 24396 0 24392 24393 -24394 -746 -24397 0 c 2+1 --> break c (-b^{373, 2}_2 ∧ b^{373, 2}_1 ∧ -b^{373, 2}_0 ∧ p_746) -> break c in CNF: c b^{373, 2}_2 ∨ -b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ -p_746 ∨ break c in DIMACS: 24392 -24393 24394 -746 1162 0 c 2-1 --> 1 c (-b^{373, 2}_2 ∧ b^{373, 2}_1 ∧ -b^{373, 2}_0 ∧ -p_746) -> (-b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ b^{373, 3}_0) c in CNF: c b^{373, 2}_2 ∨ -b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ p_746 ∨ -b^{373, 3}_2 c b^{373, 2}_2 ∨ -b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ p_746 ∨ -b^{373, 3}_1 c b^{373, 2}_2 ∨ -b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ p_746 ∨ b^{373, 3}_0 c in DIMACS: 24392 -24393 24394 746 -24395 0 24392 -24393 24394 746 -24396 0 24392 -24393 24394 746 24397 0 c 1-1 --> 0 c (-b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ b^{373, 2}_0 ∧ -p_746) -> (-b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ -b^{373, 3}_0) c in CNF: c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ p_746 ∨ -b^{373, 3}_2 c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ p_746 ∨ -b^{373, 3}_1 c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ p_746 ∨ -b^{373, 3}_0 c in DIMACS: 24392 24393 -24394 746 -24395 0 24392 24393 -24394 746 -24396 0 24392 24393 -24394 746 -24397 0 c 0-1 --> -1 c (-b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ -b^{373, 2}_0 ∧ -p_746) -> ( b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ b^{373, 3}_0) c in CNF: c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ p_746 ∨ b^{373, 3}_2 c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ p_746 ∨ -b^{373, 3}_1 c b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ p_746 ∨ b^{373, 3}_0 c in DIMACS: 24392 24393 24394 746 24395 0 24392 24393 24394 746 -24396 0 24392 24393 24394 746 24397 0 c -1-1 --> -2 c ( b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ b^{373, 2}_0 ∧ -p_746) -> ( b^{373, 3}_2 ∧ b^{373, 3}_1 ∧ -b^{373, 3}_0) c in CNF: c -b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ p_746 ∨ b^{373, 3}_2 c -b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ p_746 ∨ b^{373, 3}_1 c -b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ p_746 ∨ -b^{373, 3}_0 c in DIMACS: -24392 24393 -24394 746 24395 0 -24392 24393 -24394 746 24396 0 -24392 24393 -24394 746 -24397 0 c -2-1 --> break c ( b^{373, 2}_2 ∧ b^{373, 2}_1 ∧ -b^{373, 2}_0 ∧ -p_746) -> break c in CNF: c -b^{373, 2}_2 ∨ -b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ p_746 ∨ break c in DIMACS: -24392 -24393 24394 746 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{373, 2}_2 ∧ -b^{373, 2}_1 ∧ -b^{373, 2}_0 ∧ true) c in CNF: c -b^{373, 2}_2 ∨ b^{373, 2}_1 ∨ b^{373, 2}_0 ∨ false c in DIMACS: -24392 24393 24394 0 c 3 does not represent an automaton state. c -(-b^{373, 2}_2 ∧ b^{373, 2}_1 ∧ b^{373, 2}_0 ∧ true) c in CNF: c b^{373, 2}_2 ∨ -b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ false c in DIMACS: 24392 -24393 -24394 0 c -3 does not represent an automaton state. c -( b^{373, 2}_2 ∧ b^{373, 2}_1 ∧ b^{373, 2}_0 ∧ true) c in CNF: c -b^{373, 2}_2 ∨ -b^{373, 2}_1 ∨ -b^{373, 2}_0 ∨ false c in DIMACS: -24392 -24393 -24394 0 c i = 3 c -2+1 --> -1 c ( b^{373, 3}_2 ∧ b^{373, 3}_1 ∧ -b^{373, 3}_0 ∧ p_1119) -> ( b^{373, 4}_2 ∧ -b^{373, 4}_1 ∧ b^{373, 4}_0) c in CNF: c -b^{373, 3}_2 ∨ -b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ -p_1119 ∨ b^{373, 4}_2 c -b^{373, 3}_2 ∨ -b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ -p_1119 ∨ -b^{373, 4}_1 c -b^{373, 3}_2 ∨ -b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ -p_1119 ∨ b^{373, 4}_0 c in DIMACS: -24395 -24396 24397 -1119 24398 0 -24395 -24396 24397 -1119 -24399 0 -24395 -24396 24397 -1119 24400 0 c -1+1 --> 0 c ( b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ b^{373, 3}_0 ∧ p_1119) -> (-b^{373, 4}_2 ∧ -b^{373, 4}_1 ∧ -b^{373, 4}_0) c in CNF: c -b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ -p_1119 ∨ -b^{373, 4}_2 c -b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ -p_1119 ∨ -b^{373, 4}_1 c -b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ -p_1119 ∨ -b^{373, 4}_0 c in DIMACS: -24395 24396 -24397 -1119 -24398 0 -24395 24396 -24397 -1119 -24399 0 -24395 24396 -24397 -1119 -24400 0 c 0+1 --> 1 c (-b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ -b^{373, 3}_0 ∧ p_1119) -> (-b^{373, 4}_2 ∧ -b^{373, 4}_1 ∧ b^{373, 4}_0) c in CNF: c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ -p_1119 ∨ -b^{373, 4}_2 c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ -p_1119 ∨ -b^{373, 4}_1 c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ -p_1119 ∨ b^{373, 4}_0 c in DIMACS: 24395 24396 24397 -1119 -24398 0 24395 24396 24397 -1119 -24399 0 24395 24396 24397 -1119 24400 0 c 1+1 --> 2 c (-b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ b^{373, 3}_0 ∧ p_1119) -> (-b^{373, 4}_2 ∧ b^{373, 4}_1 ∧ -b^{373, 4}_0) c in CNF: c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ -p_1119 ∨ -b^{373, 4}_2 c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ -p_1119 ∨ b^{373, 4}_1 c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ -p_1119 ∨ -b^{373, 4}_0 c in DIMACS: 24395 24396 -24397 -1119 -24398 0 24395 24396 -24397 -1119 24399 0 24395 24396 -24397 -1119 -24400 0 c 2+1 --> break c (-b^{373, 3}_2 ∧ b^{373, 3}_1 ∧ -b^{373, 3}_0 ∧ p_1119) -> break c in CNF: c b^{373, 3}_2 ∨ -b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ -p_1119 ∨ break c in DIMACS: 24395 -24396 24397 -1119 1162 0 c 2-1 --> 1 c (-b^{373, 3}_2 ∧ b^{373, 3}_1 ∧ -b^{373, 3}_0 ∧ -p_1119) -> (-b^{373, 4}_2 ∧ -b^{373, 4}_1 ∧ b^{373, 4}_0) c in CNF: c b^{373, 3}_2 ∨ -b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ p_1119 ∨ -b^{373, 4}_2 c b^{373, 3}_2 ∨ -b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ p_1119 ∨ -b^{373, 4}_1 c b^{373, 3}_2 ∨ -b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ p_1119 ∨ b^{373, 4}_0 c in DIMACS: 24395 -24396 24397 1119 -24398 0 24395 -24396 24397 1119 -24399 0 24395 -24396 24397 1119 24400 0 c 1-1 --> 0 c (-b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ b^{373, 3}_0 ∧ -p_1119) -> (-b^{373, 4}_2 ∧ -b^{373, 4}_1 ∧ -b^{373, 4}_0) c in CNF: c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ p_1119 ∨ -b^{373, 4}_2 c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ p_1119 ∨ -b^{373, 4}_1 c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ p_1119 ∨ -b^{373, 4}_0 c in DIMACS: 24395 24396 -24397 1119 -24398 0 24395 24396 -24397 1119 -24399 0 24395 24396 -24397 1119 -24400 0 c 0-1 --> -1 c (-b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ -b^{373, 3}_0 ∧ -p_1119) -> ( b^{373, 4}_2 ∧ -b^{373, 4}_1 ∧ b^{373, 4}_0) c in CNF: c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ p_1119 ∨ b^{373, 4}_2 c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ p_1119 ∨ -b^{373, 4}_1 c b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ p_1119 ∨ b^{373, 4}_0 c in DIMACS: 24395 24396 24397 1119 24398 0 24395 24396 24397 1119 -24399 0 24395 24396 24397 1119 24400 0 c -1-1 --> -2 c ( b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ b^{373, 3}_0 ∧ -p_1119) -> ( b^{373, 4}_2 ∧ b^{373, 4}_1 ∧ -b^{373, 4}_0) c in CNF: c -b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ p_1119 ∨ b^{373, 4}_2 c -b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ p_1119 ∨ b^{373, 4}_1 c -b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ p_1119 ∨ -b^{373, 4}_0 c in DIMACS: -24395 24396 -24397 1119 24398 0 -24395 24396 -24397 1119 24399 0 -24395 24396 -24397 1119 -24400 0 c -2-1 --> break c ( b^{373, 3}_2 ∧ b^{373, 3}_1 ∧ -b^{373, 3}_0 ∧ -p_1119) -> break c in CNF: c -b^{373, 3}_2 ∨ -b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ p_1119 ∨ break c in DIMACS: -24395 -24396 24397 1119 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{373, 3}_2 ∧ -b^{373, 3}_1 ∧ -b^{373, 3}_0 ∧ true) c in CNF: c -b^{373, 3}_2 ∨ b^{373, 3}_1 ∨ b^{373, 3}_0 ∨ false c in DIMACS: -24395 24396 24397 0 c 3 does not represent an automaton state. c -(-b^{373, 3}_2 ∧ b^{373, 3}_1 ∧ b^{373, 3}_0 ∧ true) c in CNF: c b^{373, 3}_2 ∨ -b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ false c in DIMACS: 24395 -24396 -24397 0 c -3 does not represent an automaton state. c -( b^{373, 3}_2 ∧ b^{373, 3}_1 ∧ b^{373, 3}_0 ∧ true) c in CNF: c -b^{373, 3}_2 ∨ -b^{373, 3}_1 ∨ -b^{373, 3}_0 ∨ false c in DIMACS: -24395 -24396 -24397 0 c INIT for k = 374 c -b^{374, 1}_2 c -b^{374, 1}_1 c -b^{374, 1}_0 c in DIMACS: -24401 0 -24402 0 -24403 0 c Transitions for k = 374 c i = 1 c -2+1 --> -1 c ( b^{374, 1}_2 ∧ b^{374, 1}_1 ∧ -b^{374, 1}_0 ∧ p_374) -> ( b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ b^{374, 2}_0) c in CNF: c -b^{374, 1}_2 ∨ -b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ -p_374 ∨ b^{374, 2}_2 c -b^{374, 1}_2 ∨ -b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ -p_374 ∨ -b^{374, 2}_1 c -b^{374, 1}_2 ∨ -b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ -p_374 ∨ b^{374, 2}_0 c in DIMACS: -24401 -24402 24403 -374 24404 0 -24401 -24402 24403 -374 -24405 0 -24401 -24402 24403 -374 24406 0 c -1+1 --> 0 c ( b^{374, 1}_2 ∧ -b^{374, 1}_1 ∧ b^{374, 1}_0 ∧ p_374) -> (-b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ -b^{374, 2}_0) c in CNF: c -b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ -p_374 ∨ -b^{374, 2}_2 c -b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ -p_374 ∨ -b^{374, 2}_1 c -b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ -p_374 ∨ -b^{374, 2}_0 c in DIMACS: -24401 24402 -24403 -374 -24404 0 -24401 24402 -24403 -374 -24405 0 -24401 24402 -24403 -374 -24406 0 c 0+1 --> 1 c (-b^{374, 1}_2 ∧ -b^{374, 1}_1 ∧ -b^{374, 1}_0 ∧ p_374) -> (-b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ b^{374, 2}_0) c in CNF: c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ -p_374 ∨ -b^{374, 2}_2 c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ -p_374 ∨ -b^{374, 2}_1 c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ -p_374 ∨ b^{374, 2}_0 c in DIMACS: 24401 24402 24403 -374 -24404 0 24401 24402 24403 -374 -24405 0 24401 24402 24403 -374 24406 0 c 1+1 --> 2 c (-b^{374, 1}_2 ∧ -b^{374, 1}_1 ∧ b^{374, 1}_0 ∧ p_374) -> (-b^{374, 2}_2 ∧ b^{374, 2}_1 ∧ -b^{374, 2}_0) c in CNF: c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ -p_374 ∨ -b^{374, 2}_2 c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ -p_374 ∨ b^{374, 2}_1 c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ -p_374 ∨ -b^{374, 2}_0 c in DIMACS: 24401 24402 -24403 -374 -24404 0 24401 24402 -24403 -374 24405 0 24401 24402 -24403 -374 -24406 0 c 2+1 --> break c (-b^{374, 1}_2 ∧ b^{374, 1}_1 ∧ -b^{374, 1}_0 ∧ p_374) -> break c in CNF: c b^{374, 1}_2 ∨ -b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ -p_374 ∨ break c in DIMACS: 24401 -24402 24403 -374 1162 0 c 2-1 --> 1 c (-b^{374, 1}_2 ∧ b^{374, 1}_1 ∧ -b^{374, 1}_0 ∧ -p_374) -> (-b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ b^{374, 2}_0) c in CNF: c b^{374, 1}_2 ∨ -b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ p_374 ∨ -b^{374, 2}_2 c b^{374, 1}_2 ∨ -b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ p_374 ∨ -b^{374, 2}_1 c b^{374, 1}_2 ∨ -b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ p_374 ∨ b^{374, 2}_0 c in DIMACS: 24401 -24402 24403 374 -24404 0 24401 -24402 24403 374 -24405 0 24401 -24402 24403 374 24406 0 c 1-1 --> 0 c (-b^{374, 1}_2 ∧ -b^{374, 1}_1 ∧ b^{374, 1}_0 ∧ -p_374) -> (-b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ -b^{374, 2}_0) c in CNF: c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ p_374 ∨ -b^{374, 2}_2 c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ p_374 ∨ -b^{374, 2}_1 c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ p_374 ∨ -b^{374, 2}_0 c in DIMACS: 24401 24402 -24403 374 -24404 0 24401 24402 -24403 374 -24405 0 24401 24402 -24403 374 -24406 0 c 0-1 --> -1 c (-b^{374, 1}_2 ∧ -b^{374, 1}_1 ∧ -b^{374, 1}_0 ∧ -p_374) -> ( b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ b^{374, 2}_0) c in CNF: c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ p_374 ∨ b^{374, 2}_2 c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ p_374 ∨ -b^{374, 2}_1 c b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ p_374 ∨ b^{374, 2}_0 c in DIMACS: 24401 24402 24403 374 24404 0 24401 24402 24403 374 -24405 0 24401 24402 24403 374 24406 0 c -1-1 --> -2 c ( b^{374, 1}_2 ∧ -b^{374, 1}_1 ∧ b^{374, 1}_0 ∧ -p_374) -> ( b^{374, 2}_2 ∧ b^{374, 2}_1 ∧ -b^{374, 2}_0) c in CNF: c -b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ p_374 ∨ b^{374, 2}_2 c -b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ p_374 ∨ b^{374, 2}_1 c -b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ p_374 ∨ -b^{374, 2}_0 c in DIMACS: -24401 24402 -24403 374 24404 0 -24401 24402 -24403 374 24405 0 -24401 24402 -24403 374 -24406 0 c -2-1 --> break c ( b^{374, 1}_2 ∧ b^{374, 1}_1 ∧ -b^{374, 1}_0 ∧ -p_374) -> break c in CNF: c -b^{374, 1}_2 ∨ -b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ p_374 ∨ break c in DIMACS: -24401 -24402 24403 374 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{374, 1}_2 ∧ -b^{374, 1}_1 ∧ -b^{374, 1}_0 ∧ true) c in CNF: c -b^{374, 1}_2 ∨ b^{374, 1}_1 ∨ b^{374, 1}_0 ∨ false c in DIMACS: -24401 24402 24403 0 c 3 does not represent an automaton state. c -(-b^{374, 1}_2 ∧ b^{374, 1}_1 ∧ b^{374, 1}_0 ∧ true) c in CNF: c b^{374, 1}_2 ∨ -b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ false c in DIMACS: 24401 -24402 -24403 0 c -3 does not represent an automaton state. c -( b^{374, 1}_2 ∧ b^{374, 1}_1 ∧ b^{374, 1}_0 ∧ true) c in CNF: c -b^{374, 1}_2 ∨ -b^{374, 1}_1 ∨ -b^{374, 1}_0 ∨ false c in DIMACS: -24401 -24402 -24403 0 c i = 2 c -2+1 --> -1 c ( b^{374, 2}_2 ∧ b^{374, 2}_1 ∧ -b^{374, 2}_0 ∧ p_748) -> ( b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ b^{374, 3}_0) c in CNF: c -b^{374, 2}_2 ∨ -b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ -p_748 ∨ b^{374, 3}_2 c -b^{374, 2}_2 ∨ -b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ -p_748 ∨ -b^{374, 3}_1 c -b^{374, 2}_2 ∨ -b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ -p_748 ∨ b^{374, 3}_0 c in DIMACS: -24404 -24405 24406 -748 24407 0 -24404 -24405 24406 -748 -24408 0 -24404 -24405 24406 -748 24409 0 c -1+1 --> 0 c ( b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ b^{374, 2}_0 ∧ p_748) -> (-b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ -b^{374, 3}_0) c in CNF: c -b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ -p_748 ∨ -b^{374, 3}_2 c -b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ -p_748 ∨ -b^{374, 3}_1 c -b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ -p_748 ∨ -b^{374, 3}_0 c in DIMACS: -24404 24405 -24406 -748 -24407 0 -24404 24405 -24406 -748 -24408 0 -24404 24405 -24406 -748 -24409 0 c 0+1 --> 1 c (-b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ -b^{374, 2}_0 ∧ p_748) -> (-b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ b^{374, 3}_0) c in CNF: c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ -p_748 ∨ -b^{374, 3}_2 c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ -p_748 ∨ -b^{374, 3}_1 c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ -p_748 ∨ b^{374, 3}_0 c in DIMACS: 24404 24405 24406 -748 -24407 0 24404 24405 24406 -748 -24408 0 24404 24405 24406 -748 24409 0 c 1+1 --> 2 c (-b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ b^{374, 2}_0 ∧ p_748) -> (-b^{374, 3}_2 ∧ b^{374, 3}_1 ∧ -b^{374, 3}_0) c in CNF: c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ -p_748 ∨ -b^{374, 3}_2 c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ -p_748 ∨ b^{374, 3}_1 c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ -p_748 ∨ -b^{374, 3}_0 c in DIMACS: 24404 24405 -24406 -748 -24407 0 24404 24405 -24406 -748 24408 0 24404 24405 -24406 -748 -24409 0 c 2+1 --> break c (-b^{374, 2}_2 ∧ b^{374, 2}_1 ∧ -b^{374, 2}_0 ∧ p_748) -> break c in CNF: c b^{374, 2}_2 ∨ -b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ -p_748 ∨ break c in DIMACS: 24404 -24405 24406 -748 1162 0 c 2-1 --> 1 c (-b^{374, 2}_2 ∧ b^{374, 2}_1 ∧ -b^{374, 2}_0 ∧ -p_748) -> (-b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ b^{374, 3}_0) c in CNF: c b^{374, 2}_2 ∨ -b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ p_748 ∨ -b^{374, 3}_2 c b^{374, 2}_2 ∨ -b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ p_748 ∨ -b^{374, 3}_1 c b^{374, 2}_2 ∨ -b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ p_748 ∨ b^{374, 3}_0 c in DIMACS: 24404 -24405 24406 748 -24407 0 24404 -24405 24406 748 -24408 0 24404 -24405 24406 748 24409 0 c 1-1 --> 0 c (-b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ b^{374, 2}_0 ∧ -p_748) -> (-b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ -b^{374, 3}_0) c in CNF: c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ p_748 ∨ -b^{374, 3}_2 c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ p_748 ∨ -b^{374, 3}_1 c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ p_748 ∨ -b^{374, 3}_0 c in DIMACS: 24404 24405 -24406 748 -24407 0 24404 24405 -24406 748 -24408 0 24404 24405 -24406 748 -24409 0 c 0-1 --> -1 c (-b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ -b^{374, 2}_0 ∧ -p_748) -> ( b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ b^{374, 3}_0) c in CNF: c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ p_748 ∨ b^{374, 3}_2 c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ p_748 ∨ -b^{374, 3}_1 c b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ p_748 ∨ b^{374, 3}_0 c in DIMACS: 24404 24405 24406 748 24407 0 24404 24405 24406 748 -24408 0 24404 24405 24406 748 24409 0 c -1-1 --> -2 c ( b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ b^{374, 2}_0 ∧ -p_748) -> ( b^{374, 3}_2 ∧ b^{374, 3}_1 ∧ -b^{374, 3}_0) c in CNF: c -b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ p_748 ∨ b^{374, 3}_2 c -b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ p_748 ∨ b^{374, 3}_1 c -b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ p_748 ∨ -b^{374, 3}_0 c in DIMACS: -24404 24405 -24406 748 24407 0 -24404 24405 -24406 748 24408 0 -24404 24405 -24406 748 -24409 0 c -2-1 --> break c ( b^{374, 2}_2 ∧ b^{374, 2}_1 ∧ -b^{374, 2}_0 ∧ -p_748) -> break c in CNF: c -b^{374, 2}_2 ∨ -b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ p_748 ∨ break c in DIMACS: -24404 -24405 24406 748 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{374, 2}_2 ∧ -b^{374, 2}_1 ∧ -b^{374, 2}_0 ∧ true) c in CNF: c -b^{374, 2}_2 ∨ b^{374, 2}_1 ∨ b^{374, 2}_0 ∨ false c in DIMACS: -24404 24405 24406 0 c 3 does not represent an automaton state. c -(-b^{374, 2}_2 ∧ b^{374, 2}_1 ∧ b^{374, 2}_0 ∧ true) c in CNF: c b^{374, 2}_2 ∨ -b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ false c in DIMACS: 24404 -24405 -24406 0 c -3 does not represent an automaton state. c -( b^{374, 2}_2 ∧ b^{374, 2}_1 ∧ b^{374, 2}_0 ∧ true) c in CNF: c -b^{374, 2}_2 ∨ -b^{374, 2}_1 ∨ -b^{374, 2}_0 ∨ false c in DIMACS: -24404 -24405 -24406 0 c i = 3 c -2+1 --> -1 c ( b^{374, 3}_2 ∧ b^{374, 3}_1 ∧ -b^{374, 3}_0 ∧ p_1122) -> ( b^{374, 4}_2 ∧ -b^{374, 4}_1 ∧ b^{374, 4}_0) c in CNF: c -b^{374, 3}_2 ∨ -b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ -p_1122 ∨ b^{374, 4}_2 c -b^{374, 3}_2 ∨ -b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ -p_1122 ∨ -b^{374, 4}_1 c -b^{374, 3}_2 ∨ -b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ -p_1122 ∨ b^{374, 4}_0 c in DIMACS: -24407 -24408 24409 -1122 24410 0 -24407 -24408 24409 -1122 -24411 0 -24407 -24408 24409 -1122 24412 0 c -1+1 --> 0 c ( b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ b^{374, 3}_0 ∧ p_1122) -> (-b^{374, 4}_2 ∧ -b^{374, 4}_1 ∧ -b^{374, 4}_0) c in CNF: c -b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ -p_1122 ∨ -b^{374, 4}_2 c -b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ -p_1122 ∨ -b^{374, 4}_1 c -b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ -p_1122 ∨ -b^{374, 4}_0 c in DIMACS: -24407 24408 -24409 -1122 -24410 0 -24407 24408 -24409 -1122 -24411 0 -24407 24408 -24409 -1122 -24412 0 c 0+1 --> 1 c (-b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ -b^{374, 3}_0 ∧ p_1122) -> (-b^{374, 4}_2 ∧ -b^{374, 4}_1 ∧ b^{374, 4}_0) c in CNF: c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ -p_1122 ∨ -b^{374, 4}_2 c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ -p_1122 ∨ -b^{374, 4}_1 c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ -p_1122 ∨ b^{374, 4}_0 c in DIMACS: 24407 24408 24409 -1122 -24410 0 24407 24408 24409 -1122 -24411 0 24407 24408 24409 -1122 24412 0 c 1+1 --> 2 c (-b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ b^{374, 3}_0 ∧ p_1122) -> (-b^{374, 4}_2 ∧ b^{374, 4}_1 ∧ -b^{374, 4}_0) c in CNF: c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ -p_1122 ∨ -b^{374, 4}_2 c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ -p_1122 ∨ b^{374, 4}_1 c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ -p_1122 ∨ -b^{374, 4}_0 c in DIMACS: 24407 24408 -24409 -1122 -24410 0 24407 24408 -24409 -1122 24411 0 24407 24408 -24409 -1122 -24412 0 c 2+1 --> break c (-b^{374, 3}_2 ∧ b^{374, 3}_1 ∧ -b^{374, 3}_0 ∧ p_1122) -> break c in CNF: c b^{374, 3}_2 ∨ -b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ -p_1122 ∨ break c in DIMACS: 24407 -24408 24409 -1122 1162 0 c 2-1 --> 1 c (-b^{374, 3}_2 ∧ b^{374, 3}_1 ∧ -b^{374, 3}_0 ∧ -p_1122) -> (-b^{374, 4}_2 ∧ -b^{374, 4}_1 ∧ b^{374, 4}_0) c in CNF: c b^{374, 3}_2 ∨ -b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ p_1122 ∨ -b^{374, 4}_2 c b^{374, 3}_2 ∨ -b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ p_1122 ∨ -b^{374, 4}_1 c b^{374, 3}_2 ∨ -b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ p_1122 ∨ b^{374, 4}_0 c in DIMACS: 24407 -24408 24409 1122 -24410 0 24407 -24408 24409 1122 -24411 0 24407 -24408 24409 1122 24412 0 c 1-1 --> 0 c (-b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ b^{374, 3}_0 ∧ -p_1122) -> (-b^{374, 4}_2 ∧ -b^{374, 4}_1 ∧ -b^{374, 4}_0) c in CNF: c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ p_1122 ∨ -b^{374, 4}_2 c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ p_1122 ∨ -b^{374, 4}_1 c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ p_1122 ∨ -b^{374, 4}_0 c in DIMACS: 24407 24408 -24409 1122 -24410 0 24407 24408 -24409 1122 -24411 0 24407 24408 -24409 1122 -24412 0 c 0-1 --> -1 c (-b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ -b^{374, 3}_0 ∧ -p_1122) -> ( b^{374, 4}_2 ∧ -b^{374, 4}_1 ∧ b^{374, 4}_0) c in CNF: c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ p_1122 ∨ b^{374, 4}_2 c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ p_1122 ∨ -b^{374, 4}_1 c b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ p_1122 ∨ b^{374, 4}_0 c in DIMACS: 24407 24408 24409 1122 24410 0 24407 24408 24409 1122 -24411 0 24407 24408 24409 1122 24412 0 c -1-1 --> -2 c ( b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ b^{374, 3}_0 ∧ -p_1122) -> ( b^{374, 4}_2 ∧ b^{374, 4}_1 ∧ -b^{374, 4}_0) c in CNF: c -b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ p_1122 ∨ b^{374, 4}_2 c -b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ p_1122 ∨ b^{374, 4}_1 c -b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ p_1122 ∨ -b^{374, 4}_0 c in DIMACS: -24407 24408 -24409 1122 24410 0 -24407 24408 -24409 1122 24411 0 -24407 24408 -24409 1122 -24412 0 c -2-1 --> break c ( b^{374, 3}_2 ∧ b^{374, 3}_1 ∧ -b^{374, 3}_0 ∧ -p_1122) -> break c in CNF: c -b^{374, 3}_2 ∨ -b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ p_1122 ∨ break c in DIMACS: -24407 -24408 24409 1122 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{374, 3}_2 ∧ -b^{374, 3}_1 ∧ -b^{374, 3}_0 ∧ true) c in CNF: c -b^{374, 3}_2 ∨ b^{374, 3}_1 ∨ b^{374, 3}_0 ∨ false c in DIMACS: -24407 24408 24409 0 c 3 does not represent an automaton state. c -(-b^{374, 3}_2 ∧ b^{374, 3}_1 ∧ b^{374, 3}_0 ∧ true) c in CNF: c b^{374, 3}_2 ∨ -b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ false c in DIMACS: 24407 -24408 -24409 0 c -3 does not represent an automaton state. c -( b^{374, 3}_2 ∧ b^{374, 3}_1 ∧ b^{374, 3}_0 ∧ true) c in CNF: c -b^{374, 3}_2 ∨ -b^{374, 3}_1 ∨ -b^{374, 3}_0 ∨ false c in DIMACS: -24407 -24408 -24409 0 c INIT for k = 375 c -b^{375, 1}_2 c -b^{375, 1}_1 c -b^{375, 1}_0 c in DIMACS: -24413 0 -24414 0 -24415 0 c Transitions for k = 375 c i = 1 c -2+1 --> -1 c ( b^{375, 1}_2 ∧ b^{375, 1}_1 ∧ -b^{375, 1}_0 ∧ p_375) -> ( b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ b^{375, 2}_0) c in CNF: c -b^{375, 1}_2 ∨ -b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ -p_375 ∨ b^{375, 2}_2 c -b^{375, 1}_2 ∨ -b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ -p_375 ∨ -b^{375, 2}_1 c -b^{375, 1}_2 ∨ -b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ -p_375 ∨ b^{375, 2}_0 c in DIMACS: -24413 -24414 24415 -375 24416 0 -24413 -24414 24415 -375 -24417 0 -24413 -24414 24415 -375 24418 0 c -1+1 --> 0 c ( b^{375, 1}_2 ∧ -b^{375, 1}_1 ∧ b^{375, 1}_0 ∧ p_375) -> (-b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ -b^{375, 2}_0) c in CNF: c -b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ -p_375 ∨ -b^{375, 2}_2 c -b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ -p_375 ∨ -b^{375, 2}_1 c -b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ -p_375 ∨ -b^{375, 2}_0 c in DIMACS: -24413 24414 -24415 -375 -24416 0 -24413 24414 -24415 -375 -24417 0 -24413 24414 -24415 -375 -24418 0 c 0+1 --> 1 c (-b^{375, 1}_2 ∧ -b^{375, 1}_1 ∧ -b^{375, 1}_0 ∧ p_375) -> (-b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ b^{375, 2}_0) c in CNF: c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ -p_375 ∨ -b^{375, 2}_2 c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ -p_375 ∨ -b^{375, 2}_1 c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ -p_375 ∨ b^{375, 2}_0 c in DIMACS: 24413 24414 24415 -375 -24416 0 24413 24414 24415 -375 -24417 0 24413 24414 24415 -375 24418 0 c 1+1 --> 2 c (-b^{375, 1}_2 ∧ -b^{375, 1}_1 ∧ b^{375, 1}_0 ∧ p_375) -> (-b^{375, 2}_2 ∧ b^{375, 2}_1 ∧ -b^{375, 2}_0) c in CNF: c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ -p_375 ∨ -b^{375, 2}_2 c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ -p_375 ∨ b^{375, 2}_1 c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ -p_375 ∨ -b^{375, 2}_0 c in DIMACS: 24413 24414 -24415 -375 -24416 0 24413 24414 -24415 -375 24417 0 24413 24414 -24415 -375 -24418 0 c 2+1 --> break c (-b^{375, 1}_2 ∧ b^{375, 1}_1 ∧ -b^{375, 1}_0 ∧ p_375) -> break c in CNF: c b^{375, 1}_2 ∨ -b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ -p_375 ∨ break c in DIMACS: 24413 -24414 24415 -375 1162 0 c 2-1 --> 1 c (-b^{375, 1}_2 ∧ b^{375, 1}_1 ∧ -b^{375, 1}_0 ∧ -p_375) -> (-b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ b^{375, 2}_0) c in CNF: c b^{375, 1}_2 ∨ -b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ p_375 ∨ -b^{375, 2}_2 c b^{375, 1}_2 ∨ -b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ p_375 ∨ -b^{375, 2}_1 c b^{375, 1}_2 ∨ -b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ p_375 ∨ b^{375, 2}_0 c in DIMACS: 24413 -24414 24415 375 -24416 0 24413 -24414 24415 375 -24417 0 24413 -24414 24415 375 24418 0 c 1-1 --> 0 c (-b^{375, 1}_2 ∧ -b^{375, 1}_1 ∧ b^{375, 1}_0 ∧ -p_375) -> (-b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ -b^{375, 2}_0) c in CNF: c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ p_375 ∨ -b^{375, 2}_2 c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ p_375 ∨ -b^{375, 2}_1 c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ p_375 ∨ -b^{375, 2}_0 c in DIMACS: 24413 24414 -24415 375 -24416 0 24413 24414 -24415 375 -24417 0 24413 24414 -24415 375 -24418 0 c 0-1 --> -1 c (-b^{375, 1}_2 ∧ -b^{375, 1}_1 ∧ -b^{375, 1}_0 ∧ -p_375) -> ( b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ b^{375, 2}_0) c in CNF: c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ p_375 ∨ b^{375, 2}_2 c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ p_375 ∨ -b^{375, 2}_1 c b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ p_375 ∨ b^{375, 2}_0 c in DIMACS: 24413 24414 24415 375 24416 0 24413 24414 24415 375 -24417 0 24413 24414 24415 375 24418 0 c -1-1 --> -2 c ( b^{375, 1}_2 ∧ -b^{375, 1}_1 ∧ b^{375, 1}_0 ∧ -p_375) -> ( b^{375, 2}_2 ∧ b^{375, 2}_1 ∧ -b^{375, 2}_0) c in CNF: c -b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ p_375 ∨ b^{375, 2}_2 c -b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ p_375 ∨ b^{375, 2}_1 c -b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ p_375 ∨ -b^{375, 2}_0 c in DIMACS: -24413 24414 -24415 375 24416 0 -24413 24414 -24415 375 24417 0 -24413 24414 -24415 375 -24418 0 c -2-1 --> break c ( b^{375, 1}_2 ∧ b^{375, 1}_1 ∧ -b^{375, 1}_0 ∧ -p_375) -> break c in CNF: c -b^{375, 1}_2 ∨ -b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ p_375 ∨ break c in DIMACS: -24413 -24414 24415 375 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{375, 1}_2 ∧ -b^{375, 1}_1 ∧ -b^{375, 1}_0 ∧ true) c in CNF: c -b^{375, 1}_2 ∨ b^{375, 1}_1 ∨ b^{375, 1}_0 ∨ false c in DIMACS: -24413 24414 24415 0 c 3 does not represent an automaton state. c -(-b^{375, 1}_2 ∧ b^{375, 1}_1 ∧ b^{375, 1}_0 ∧ true) c in CNF: c b^{375, 1}_2 ∨ -b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ false c in DIMACS: 24413 -24414 -24415 0 c -3 does not represent an automaton state. c -( b^{375, 1}_2 ∧ b^{375, 1}_1 ∧ b^{375, 1}_0 ∧ true) c in CNF: c -b^{375, 1}_2 ∨ -b^{375, 1}_1 ∨ -b^{375, 1}_0 ∨ false c in DIMACS: -24413 -24414 -24415 0 c i = 2 c -2+1 --> -1 c ( b^{375, 2}_2 ∧ b^{375, 2}_1 ∧ -b^{375, 2}_0 ∧ p_750) -> ( b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ b^{375, 3}_0) c in CNF: c -b^{375, 2}_2 ∨ -b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ -p_750 ∨ b^{375, 3}_2 c -b^{375, 2}_2 ∨ -b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ -p_750 ∨ -b^{375, 3}_1 c -b^{375, 2}_2 ∨ -b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ -p_750 ∨ b^{375, 3}_0 c in DIMACS: -24416 -24417 24418 -750 24419 0 -24416 -24417 24418 -750 -24420 0 -24416 -24417 24418 -750 24421 0 c -1+1 --> 0 c ( b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ b^{375, 2}_0 ∧ p_750) -> (-b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ -b^{375, 3}_0) c in CNF: c -b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ -p_750 ∨ -b^{375, 3}_2 c -b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ -p_750 ∨ -b^{375, 3}_1 c -b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ -p_750 ∨ -b^{375, 3}_0 c in DIMACS: -24416 24417 -24418 -750 -24419 0 -24416 24417 -24418 -750 -24420 0 -24416 24417 -24418 -750 -24421 0 c 0+1 --> 1 c (-b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ -b^{375, 2}_0 ∧ p_750) -> (-b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ b^{375, 3}_0) c in CNF: c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ -p_750 ∨ -b^{375, 3}_2 c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ -p_750 ∨ -b^{375, 3}_1 c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ -p_750 ∨ b^{375, 3}_0 c in DIMACS: 24416 24417 24418 -750 -24419 0 24416 24417 24418 -750 -24420 0 24416 24417 24418 -750 24421 0 c 1+1 --> 2 c (-b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ b^{375, 2}_0 ∧ p_750) -> (-b^{375, 3}_2 ∧ b^{375, 3}_1 ∧ -b^{375, 3}_0) c in CNF: c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ -p_750 ∨ -b^{375, 3}_2 c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ -p_750 ∨ b^{375, 3}_1 c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ -p_750 ∨ -b^{375, 3}_0 c in DIMACS: 24416 24417 -24418 -750 -24419 0 24416 24417 -24418 -750 24420 0 24416 24417 -24418 -750 -24421 0 c 2+1 --> break c (-b^{375, 2}_2 ∧ b^{375, 2}_1 ∧ -b^{375, 2}_0 ∧ p_750) -> break c in CNF: c b^{375, 2}_2 ∨ -b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ -p_750 ∨ break c in DIMACS: 24416 -24417 24418 -750 1162 0 c 2-1 --> 1 c (-b^{375, 2}_2 ∧ b^{375, 2}_1 ∧ -b^{375, 2}_0 ∧ -p_750) -> (-b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ b^{375, 3}_0) c in CNF: c b^{375, 2}_2 ∨ -b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ p_750 ∨ -b^{375, 3}_2 c b^{375, 2}_2 ∨ -b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ p_750 ∨ -b^{375, 3}_1 c b^{375, 2}_2 ∨ -b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ p_750 ∨ b^{375, 3}_0 c in DIMACS: 24416 -24417 24418 750 -24419 0 24416 -24417 24418 750 -24420 0 24416 -24417 24418 750 24421 0 c 1-1 --> 0 c (-b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ b^{375, 2}_0 ∧ -p_750) -> (-b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ -b^{375, 3}_0) c in CNF: c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ p_750 ∨ -b^{375, 3}_2 c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ p_750 ∨ -b^{375, 3}_1 c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ p_750 ∨ -b^{375, 3}_0 c in DIMACS: 24416 24417 -24418 750 -24419 0 24416 24417 -24418 750 -24420 0 24416 24417 -24418 750 -24421 0 c 0-1 --> -1 c (-b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ -b^{375, 2}_0 ∧ -p_750) -> ( b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ b^{375, 3}_0) c in CNF: c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ p_750 ∨ b^{375, 3}_2 c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ p_750 ∨ -b^{375, 3}_1 c b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ p_750 ∨ b^{375, 3}_0 c in DIMACS: 24416 24417 24418 750 24419 0 24416 24417 24418 750 -24420 0 24416 24417 24418 750 24421 0 c -1-1 --> -2 c ( b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ b^{375, 2}_0 ∧ -p_750) -> ( b^{375, 3}_2 ∧ b^{375, 3}_1 ∧ -b^{375, 3}_0) c in CNF: c -b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ p_750 ∨ b^{375, 3}_2 c -b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ p_750 ∨ b^{375, 3}_1 c -b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ p_750 ∨ -b^{375, 3}_0 c in DIMACS: -24416 24417 -24418 750 24419 0 -24416 24417 -24418 750 24420 0 -24416 24417 -24418 750 -24421 0 c -2-1 --> break c ( b^{375, 2}_2 ∧ b^{375, 2}_1 ∧ -b^{375, 2}_0 ∧ -p_750) -> break c in CNF: c -b^{375, 2}_2 ∨ -b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ p_750 ∨ break c in DIMACS: -24416 -24417 24418 750 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{375, 2}_2 ∧ -b^{375, 2}_1 ∧ -b^{375, 2}_0 ∧ true) c in CNF: c -b^{375, 2}_2 ∨ b^{375, 2}_1 ∨ b^{375, 2}_0 ∨ false c in DIMACS: -24416 24417 24418 0 c 3 does not represent an automaton state. c -(-b^{375, 2}_2 ∧ b^{375, 2}_1 ∧ b^{375, 2}_0 ∧ true) c in CNF: c b^{375, 2}_2 ∨ -b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ false c in DIMACS: 24416 -24417 -24418 0 c -3 does not represent an automaton state. c -( b^{375, 2}_2 ∧ b^{375, 2}_1 ∧ b^{375, 2}_0 ∧ true) c in CNF: c -b^{375, 2}_2 ∨ -b^{375, 2}_1 ∨ -b^{375, 2}_0 ∨ false c in DIMACS: -24416 -24417 -24418 0 c i = 3 c -2+1 --> -1 c ( b^{375, 3}_2 ∧ b^{375, 3}_1 ∧ -b^{375, 3}_0 ∧ p_1125) -> ( b^{375, 4}_2 ∧ -b^{375, 4}_1 ∧ b^{375, 4}_0) c in CNF: c -b^{375, 3}_2 ∨ -b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ -p_1125 ∨ b^{375, 4}_2 c -b^{375, 3}_2 ∨ -b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ -p_1125 ∨ -b^{375, 4}_1 c -b^{375, 3}_2 ∨ -b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ -p_1125 ∨ b^{375, 4}_0 c in DIMACS: -24419 -24420 24421 -1125 24422 0 -24419 -24420 24421 -1125 -24423 0 -24419 -24420 24421 -1125 24424 0 c -1+1 --> 0 c ( b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ b^{375, 3}_0 ∧ p_1125) -> (-b^{375, 4}_2 ∧ -b^{375, 4}_1 ∧ -b^{375, 4}_0) c in CNF: c -b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ -p_1125 ∨ -b^{375, 4}_2 c -b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ -p_1125 ∨ -b^{375, 4}_1 c -b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ -p_1125 ∨ -b^{375, 4}_0 c in DIMACS: -24419 24420 -24421 -1125 -24422 0 -24419 24420 -24421 -1125 -24423 0 -24419 24420 -24421 -1125 -24424 0 c 0+1 --> 1 c (-b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ -b^{375, 3}_0 ∧ p_1125) -> (-b^{375, 4}_2 ∧ -b^{375, 4}_1 ∧ b^{375, 4}_0) c in CNF: c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ -p_1125 ∨ -b^{375, 4}_2 c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ -p_1125 ∨ -b^{375, 4}_1 c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ -p_1125 ∨ b^{375, 4}_0 c in DIMACS: 24419 24420 24421 -1125 -24422 0 24419 24420 24421 -1125 -24423 0 24419 24420 24421 -1125 24424 0 c 1+1 --> 2 c (-b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ b^{375, 3}_0 ∧ p_1125) -> (-b^{375, 4}_2 ∧ b^{375, 4}_1 ∧ -b^{375, 4}_0) c in CNF: c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ -p_1125 ∨ -b^{375, 4}_2 c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ -p_1125 ∨ b^{375, 4}_1 c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ -p_1125 ∨ -b^{375, 4}_0 c in DIMACS: 24419 24420 -24421 -1125 -24422 0 24419 24420 -24421 -1125 24423 0 24419 24420 -24421 -1125 -24424 0 c 2+1 --> break c (-b^{375, 3}_2 ∧ b^{375, 3}_1 ∧ -b^{375, 3}_0 ∧ p_1125) -> break c in CNF: c b^{375, 3}_2 ∨ -b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ -p_1125 ∨ break c in DIMACS: 24419 -24420 24421 -1125 1162 0 c 2-1 --> 1 c (-b^{375, 3}_2 ∧ b^{375, 3}_1 ∧ -b^{375, 3}_0 ∧ -p_1125) -> (-b^{375, 4}_2 ∧ -b^{375, 4}_1 ∧ b^{375, 4}_0) c in CNF: c b^{375, 3}_2 ∨ -b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ p_1125 ∨ -b^{375, 4}_2 c b^{375, 3}_2 ∨ -b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ p_1125 ∨ -b^{375, 4}_1 c b^{375, 3}_2 ∨ -b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ p_1125 ∨ b^{375, 4}_0 c in DIMACS: 24419 -24420 24421 1125 -24422 0 24419 -24420 24421 1125 -24423 0 24419 -24420 24421 1125 24424 0 c 1-1 --> 0 c (-b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ b^{375, 3}_0 ∧ -p_1125) -> (-b^{375, 4}_2 ∧ -b^{375, 4}_1 ∧ -b^{375, 4}_0) c in CNF: c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ p_1125 ∨ -b^{375, 4}_2 c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ p_1125 ∨ -b^{375, 4}_1 c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ p_1125 ∨ -b^{375, 4}_0 c in DIMACS: 24419 24420 -24421 1125 -24422 0 24419 24420 -24421 1125 -24423 0 24419 24420 -24421 1125 -24424 0 c 0-1 --> -1 c (-b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ -b^{375, 3}_0 ∧ -p_1125) -> ( b^{375, 4}_2 ∧ -b^{375, 4}_1 ∧ b^{375, 4}_0) c in CNF: c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ p_1125 ∨ b^{375, 4}_2 c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ p_1125 ∨ -b^{375, 4}_1 c b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ p_1125 ∨ b^{375, 4}_0 c in DIMACS: 24419 24420 24421 1125 24422 0 24419 24420 24421 1125 -24423 0 24419 24420 24421 1125 24424 0 c -1-1 --> -2 c ( b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ b^{375, 3}_0 ∧ -p_1125) -> ( b^{375, 4}_2 ∧ b^{375, 4}_1 ∧ -b^{375, 4}_0) c in CNF: c -b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ p_1125 ∨ b^{375, 4}_2 c -b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ p_1125 ∨ b^{375, 4}_1 c -b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ p_1125 ∨ -b^{375, 4}_0 c in DIMACS: -24419 24420 -24421 1125 24422 0 -24419 24420 -24421 1125 24423 0 -24419 24420 -24421 1125 -24424 0 c -2-1 --> break c ( b^{375, 3}_2 ∧ b^{375, 3}_1 ∧ -b^{375, 3}_0 ∧ -p_1125) -> break c in CNF: c -b^{375, 3}_2 ∨ -b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ p_1125 ∨ break c in DIMACS: -24419 -24420 24421 1125 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{375, 3}_2 ∧ -b^{375, 3}_1 ∧ -b^{375, 3}_0 ∧ true) c in CNF: c -b^{375, 3}_2 ∨ b^{375, 3}_1 ∨ b^{375, 3}_0 ∨ false c in DIMACS: -24419 24420 24421 0 c 3 does not represent an automaton state. c -(-b^{375, 3}_2 ∧ b^{375, 3}_1 ∧ b^{375, 3}_0 ∧ true) c in CNF: c b^{375, 3}_2 ∨ -b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ false c in DIMACS: 24419 -24420 -24421 0 c -3 does not represent an automaton state. c -( b^{375, 3}_2 ∧ b^{375, 3}_1 ∧ b^{375, 3}_0 ∧ true) c in CNF: c -b^{375, 3}_2 ∨ -b^{375, 3}_1 ∨ -b^{375, 3}_0 ∨ false c in DIMACS: -24419 -24420 -24421 0 c INIT for k = 376 c -b^{376, 1}_2 c -b^{376, 1}_1 c -b^{376, 1}_0 c in DIMACS: -24425 0 -24426 0 -24427 0 c Transitions for k = 376 c i = 1 c -2+1 --> -1 c ( b^{376, 1}_2 ∧ b^{376, 1}_1 ∧ -b^{376, 1}_0 ∧ p_376) -> ( b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ b^{376, 2}_0) c in CNF: c -b^{376, 1}_2 ∨ -b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ -p_376 ∨ b^{376, 2}_2 c -b^{376, 1}_2 ∨ -b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ -p_376 ∨ -b^{376, 2}_1 c -b^{376, 1}_2 ∨ -b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ -p_376 ∨ b^{376, 2}_0 c in DIMACS: -24425 -24426 24427 -376 24428 0 -24425 -24426 24427 -376 -24429 0 -24425 -24426 24427 -376 24430 0 c -1+1 --> 0 c ( b^{376, 1}_2 ∧ -b^{376, 1}_1 ∧ b^{376, 1}_0 ∧ p_376) -> (-b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ -b^{376, 2}_0) c in CNF: c -b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ -p_376 ∨ -b^{376, 2}_2 c -b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ -p_376 ∨ -b^{376, 2}_1 c -b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ -p_376 ∨ -b^{376, 2}_0 c in DIMACS: -24425 24426 -24427 -376 -24428 0 -24425 24426 -24427 -376 -24429 0 -24425 24426 -24427 -376 -24430 0 c 0+1 --> 1 c (-b^{376, 1}_2 ∧ -b^{376, 1}_1 ∧ -b^{376, 1}_0 ∧ p_376) -> (-b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ b^{376, 2}_0) c in CNF: c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ -p_376 ∨ -b^{376, 2}_2 c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ -p_376 ∨ -b^{376, 2}_1 c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ -p_376 ∨ b^{376, 2}_0 c in DIMACS: 24425 24426 24427 -376 -24428 0 24425 24426 24427 -376 -24429 0 24425 24426 24427 -376 24430 0 c 1+1 --> 2 c (-b^{376, 1}_2 ∧ -b^{376, 1}_1 ∧ b^{376, 1}_0 ∧ p_376) -> (-b^{376, 2}_2 ∧ b^{376, 2}_1 ∧ -b^{376, 2}_0) c in CNF: c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ -p_376 ∨ -b^{376, 2}_2 c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ -p_376 ∨ b^{376, 2}_1 c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ -p_376 ∨ -b^{376, 2}_0 c in DIMACS: 24425 24426 -24427 -376 -24428 0 24425 24426 -24427 -376 24429 0 24425 24426 -24427 -376 -24430 0 c 2+1 --> break c (-b^{376, 1}_2 ∧ b^{376, 1}_1 ∧ -b^{376, 1}_0 ∧ p_376) -> break c in CNF: c b^{376, 1}_2 ∨ -b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ -p_376 ∨ break c in DIMACS: 24425 -24426 24427 -376 1162 0 c 2-1 --> 1 c (-b^{376, 1}_2 ∧ b^{376, 1}_1 ∧ -b^{376, 1}_0 ∧ -p_376) -> (-b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ b^{376, 2}_0) c in CNF: c b^{376, 1}_2 ∨ -b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ p_376 ∨ -b^{376, 2}_2 c b^{376, 1}_2 ∨ -b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ p_376 ∨ -b^{376, 2}_1 c b^{376, 1}_2 ∨ -b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ p_376 ∨ b^{376, 2}_0 c in DIMACS: 24425 -24426 24427 376 -24428 0 24425 -24426 24427 376 -24429 0 24425 -24426 24427 376 24430 0 c 1-1 --> 0 c (-b^{376, 1}_2 ∧ -b^{376, 1}_1 ∧ b^{376, 1}_0 ∧ -p_376) -> (-b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ -b^{376, 2}_0) c in CNF: c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ p_376 ∨ -b^{376, 2}_2 c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ p_376 ∨ -b^{376, 2}_1 c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ p_376 ∨ -b^{376, 2}_0 c in DIMACS: 24425 24426 -24427 376 -24428 0 24425 24426 -24427 376 -24429 0 24425 24426 -24427 376 -24430 0 c 0-1 --> -1 c (-b^{376, 1}_2 ∧ -b^{376, 1}_1 ∧ -b^{376, 1}_0 ∧ -p_376) -> ( b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ b^{376, 2}_0) c in CNF: c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ p_376 ∨ b^{376, 2}_2 c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ p_376 ∨ -b^{376, 2}_1 c b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ p_376 ∨ b^{376, 2}_0 c in DIMACS: 24425 24426 24427 376 24428 0 24425 24426 24427 376 -24429 0 24425 24426 24427 376 24430 0 c -1-1 --> -2 c ( b^{376, 1}_2 ∧ -b^{376, 1}_1 ∧ b^{376, 1}_0 ∧ -p_376) -> ( b^{376, 2}_2 ∧ b^{376, 2}_1 ∧ -b^{376, 2}_0) c in CNF: c -b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ p_376 ∨ b^{376, 2}_2 c -b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ p_376 ∨ b^{376, 2}_1 c -b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ p_376 ∨ -b^{376, 2}_0 c in DIMACS: -24425 24426 -24427 376 24428 0 -24425 24426 -24427 376 24429 0 -24425 24426 -24427 376 -24430 0 c -2-1 --> break c ( b^{376, 1}_2 ∧ b^{376, 1}_1 ∧ -b^{376, 1}_0 ∧ -p_376) -> break c in CNF: c -b^{376, 1}_2 ∨ -b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ p_376 ∨ break c in DIMACS: -24425 -24426 24427 376 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{376, 1}_2 ∧ -b^{376, 1}_1 ∧ -b^{376, 1}_0 ∧ true) c in CNF: c -b^{376, 1}_2 ∨ b^{376, 1}_1 ∨ b^{376, 1}_0 ∨ false c in DIMACS: -24425 24426 24427 0 c 3 does not represent an automaton state. c -(-b^{376, 1}_2 ∧ b^{376, 1}_1 ∧ b^{376, 1}_0 ∧ true) c in CNF: c b^{376, 1}_2 ∨ -b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ false c in DIMACS: 24425 -24426 -24427 0 c -3 does not represent an automaton state. c -( b^{376, 1}_2 ∧ b^{376, 1}_1 ∧ b^{376, 1}_0 ∧ true) c in CNF: c -b^{376, 1}_2 ∨ -b^{376, 1}_1 ∨ -b^{376, 1}_0 ∨ false c in DIMACS: -24425 -24426 -24427 0 c i = 2 c -2+1 --> -1 c ( b^{376, 2}_2 ∧ b^{376, 2}_1 ∧ -b^{376, 2}_0 ∧ p_752) -> ( b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ b^{376, 3}_0) c in CNF: c -b^{376, 2}_2 ∨ -b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ -p_752 ∨ b^{376, 3}_2 c -b^{376, 2}_2 ∨ -b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ -p_752 ∨ -b^{376, 3}_1 c -b^{376, 2}_2 ∨ -b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ -p_752 ∨ b^{376, 3}_0 c in DIMACS: -24428 -24429 24430 -752 24431 0 -24428 -24429 24430 -752 -24432 0 -24428 -24429 24430 -752 24433 0 c -1+1 --> 0 c ( b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ b^{376, 2}_0 ∧ p_752) -> (-b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ -b^{376, 3}_0) c in CNF: c -b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ -p_752 ∨ -b^{376, 3}_2 c -b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ -p_752 ∨ -b^{376, 3}_1 c -b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ -p_752 ∨ -b^{376, 3}_0 c in DIMACS: -24428 24429 -24430 -752 -24431 0 -24428 24429 -24430 -752 -24432 0 -24428 24429 -24430 -752 -24433 0 c 0+1 --> 1 c (-b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ -b^{376, 2}_0 ∧ p_752) -> (-b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ b^{376, 3}_0) c in CNF: c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ -p_752 ∨ -b^{376, 3}_2 c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ -p_752 ∨ -b^{376, 3}_1 c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ -p_752 ∨ b^{376, 3}_0 c in DIMACS: 24428 24429 24430 -752 -24431 0 24428 24429 24430 -752 -24432 0 24428 24429 24430 -752 24433 0 c 1+1 --> 2 c (-b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ b^{376, 2}_0 ∧ p_752) -> (-b^{376, 3}_2 ∧ b^{376, 3}_1 ∧ -b^{376, 3}_0) c in CNF: c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ -p_752 ∨ -b^{376, 3}_2 c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ -p_752 ∨ b^{376, 3}_1 c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ -p_752 ∨ -b^{376, 3}_0 c in DIMACS: 24428 24429 -24430 -752 -24431 0 24428 24429 -24430 -752 24432 0 24428 24429 -24430 -752 -24433 0 c 2+1 --> break c (-b^{376, 2}_2 ∧ b^{376, 2}_1 ∧ -b^{376, 2}_0 ∧ p_752) -> break c in CNF: c b^{376, 2}_2 ∨ -b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ -p_752 ∨ break c in DIMACS: 24428 -24429 24430 -752 1162 0 c 2-1 --> 1 c (-b^{376, 2}_2 ∧ b^{376, 2}_1 ∧ -b^{376, 2}_0 ∧ -p_752) -> (-b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ b^{376, 3}_0) c in CNF: c b^{376, 2}_2 ∨ -b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ p_752 ∨ -b^{376, 3}_2 c b^{376, 2}_2 ∨ -b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ p_752 ∨ -b^{376, 3}_1 c b^{376, 2}_2 ∨ -b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ p_752 ∨ b^{376, 3}_0 c in DIMACS: 24428 -24429 24430 752 -24431 0 24428 -24429 24430 752 -24432 0 24428 -24429 24430 752 24433 0 c 1-1 --> 0 c (-b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ b^{376, 2}_0 ∧ -p_752) -> (-b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ -b^{376, 3}_0) c in CNF: c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ p_752 ∨ -b^{376, 3}_2 c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ p_752 ∨ -b^{376, 3}_1 c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ p_752 ∨ -b^{376, 3}_0 c in DIMACS: 24428 24429 -24430 752 -24431 0 24428 24429 -24430 752 -24432 0 24428 24429 -24430 752 -24433 0 c 0-1 --> -1 c (-b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ -b^{376, 2}_0 ∧ -p_752) -> ( b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ b^{376, 3}_0) c in CNF: c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ p_752 ∨ b^{376, 3}_2 c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ p_752 ∨ -b^{376, 3}_1 c b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ p_752 ∨ b^{376, 3}_0 c in DIMACS: 24428 24429 24430 752 24431 0 24428 24429 24430 752 -24432 0 24428 24429 24430 752 24433 0 c -1-1 --> -2 c ( b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ b^{376, 2}_0 ∧ -p_752) -> ( b^{376, 3}_2 ∧ b^{376, 3}_1 ∧ -b^{376, 3}_0) c in CNF: c -b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ p_752 ∨ b^{376, 3}_2 c -b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ p_752 ∨ b^{376, 3}_1 c -b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ p_752 ∨ -b^{376, 3}_0 c in DIMACS: -24428 24429 -24430 752 24431 0 -24428 24429 -24430 752 24432 0 -24428 24429 -24430 752 -24433 0 c -2-1 --> break c ( b^{376, 2}_2 ∧ b^{376, 2}_1 ∧ -b^{376, 2}_0 ∧ -p_752) -> break c in CNF: c -b^{376, 2}_2 ∨ -b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ p_752 ∨ break c in DIMACS: -24428 -24429 24430 752 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{376, 2}_2 ∧ -b^{376, 2}_1 ∧ -b^{376, 2}_0 ∧ true) c in CNF: c -b^{376, 2}_2 ∨ b^{376, 2}_1 ∨ b^{376, 2}_0 ∨ false c in DIMACS: -24428 24429 24430 0 c 3 does not represent an automaton state. c -(-b^{376, 2}_2 ∧ b^{376, 2}_1 ∧ b^{376, 2}_0 ∧ true) c in CNF: c b^{376, 2}_2 ∨ -b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ false c in DIMACS: 24428 -24429 -24430 0 c -3 does not represent an automaton state. c -( b^{376, 2}_2 ∧ b^{376, 2}_1 ∧ b^{376, 2}_0 ∧ true) c in CNF: c -b^{376, 2}_2 ∨ -b^{376, 2}_1 ∨ -b^{376, 2}_0 ∨ false c in DIMACS: -24428 -24429 -24430 0 c i = 3 c -2+1 --> -1 c ( b^{376, 3}_2 ∧ b^{376, 3}_1 ∧ -b^{376, 3}_0 ∧ p_1128) -> ( b^{376, 4}_2 ∧ -b^{376, 4}_1 ∧ b^{376, 4}_0) c in CNF: c -b^{376, 3}_2 ∨ -b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ -p_1128 ∨ b^{376, 4}_2 c -b^{376, 3}_2 ∨ -b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ -p_1128 ∨ -b^{376, 4}_1 c -b^{376, 3}_2 ∨ -b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ -p_1128 ∨ b^{376, 4}_0 c in DIMACS: -24431 -24432 24433 -1128 24434 0 -24431 -24432 24433 -1128 -24435 0 -24431 -24432 24433 -1128 24436 0 c -1+1 --> 0 c ( b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ b^{376, 3}_0 ∧ p_1128) -> (-b^{376, 4}_2 ∧ -b^{376, 4}_1 ∧ -b^{376, 4}_0) c in CNF: c -b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ -p_1128 ∨ -b^{376, 4}_2 c -b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ -p_1128 ∨ -b^{376, 4}_1 c -b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ -p_1128 ∨ -b^{376, 4}_0 c in DIMACS: -24431 24432 -24433 -1128 -24434 0 -24431 24432 -24433 -1128 -24435 0 -24431 24432 -24433 -1128 -24436 0 c 0+1 --> 1 c (-b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ -b^{376, 3}_0 ∧ p_1128) -> (-b^{376, 4}_2 ∧ -b^{376, 4}_1 ∧ b^{376, 4}_0) c in CNF: c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ -p_1128 ∨ -b^{376, 4}_2 c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ -p_1128 ∨ -b^{376, 4}_1 c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ -p_1128 ∨ b^{376, 4}_0 c in DIMACS: 24431 24432 24433 -1128 -24434 0 24431 24432 24433 -1128 -24435 0 24431 24432 24433 -1128 24436 0 c 1+1 --> 2 c (-b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ b^{376, 3}_0 ∧ p_1128) -> (-b^{376, 4}_2 ∧ b^{376, 4}_1 ∧ -b^{376, 4}_0) c in CNF: c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ -p_1128 ∨ -b^{376, 4}_2 c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ -p_1128 ∨ b^{376, 4}_1 c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ -p_1128 ∨ -b^{376, 4}_0 c in DIMACS: 24431 24432 -24433 -1128 -24434 0 24431 24432 -24433 -1128 24435 0 24431 24432 -24433 -1128 -24436 0 c 2+1 --> break c (-b^{376, 3}_2 ∧ b^{376, 3}_1 ∧ -b^{376, 3}_0 ∧ p_1128) -> break c in CNF: c b^{376, 3}_2 ∨ -b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ -p_1128 ∨ break c in DIMACS: 24431 -24432 24433 -1128 1162 0 c 2-1 --> 1 c (-b^{376, 3}_2 ∧ b^{376, 3}_1 ∧ -b^{376, 3}_0 ∧ -p_1128) -> (-b^{376, 4}_2 ∧ -b^{376, 4}_1 ∧ b^{376, 4}_0) c in CNF: c b^{376, 3}_2 ∨ -b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ p_1128 ∨ -b^{376, 4}_2 c b^{376, 3}_2 ∨ -b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ p_1128 ∨ -b^{376, 4}_1 c b^{376, 3}_2 ∨ -b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ p_1128 ∨ b^{376, 4}_0 c in DIMACS: 24431 -24432 24433 1128 -24434 0 24431 -24432 24433 1128 -24435 0 24431 -24432 24433 1128 24436 0 c 1-1 --> 0 c (-b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ b^{376, 3}_0 ∧ -p_1128) -> (-b^{376, 4}_2 ∧ -b^{376, 4}_1 ∧ -b^{376, 4}_0) c in CNF: c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ p_1128 ∨ -b^{376, 4}_2 c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ p_1128 ∨ -b^{376, 4}_1 c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ p_1128 ∨ -b^{376, 4}_0 c in DIMACS: 24431 24432 -24433 1128 -24434 0 24431 24432 -24433 1128 -24435 0 24431 24432 -24433 1128 -24436 0 c 0-1 --> -1 c (-b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ -b^{376, 3}_0 ∧ -p_1128) -> ( b^{376, 4}_2 ∧ -b^{376, 4}_1 ∧ b^{376, 4}_0) c in CNF: c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ p_1128 ∨ b^{376, 4}_2 c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ p_1128 ∨ -b^{376, 4}_1 c b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ p_1128 ∨ b^{376, 4}_0 c in DIMACS: 24431 24432 24433 1128 24434 0 24431 24432 24433 1128 -24435 0 24431 24432 24433 1128 24436 0 c -1-1 --> -2 c ( b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ b^{376, 3}_0 ∧ -p_1128) -> ( b^{376, 4}_2 ∧ b^{376, 4}_1 ∧ -b^{376, 4}_0) c in CNF: c -b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ p_1128 ∨ b^{376, 4}_2 c -b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ p_1128 ∨ b^{376, 4}_1 c -b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ p_1128 ∨ -b^{376, 4}_0 c in DIMACS: -24431 24432 -24433 1128 24434 0 -24431 24432 -24433 1128 24435 0 -24431 24432 -24433 1128 -24436 0 c -2-1 --> break c ( b^{376, 3}_2 ∧ b^{376, 3}_1 ∧ -b^{376, 3}_0 ∧ -p_1128) -> break c in CNF: c -b^{376, 3}_2 ∨ -b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ p_1128 ∨ break c in DIMACS: -24431 -24432 24433 1128 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{376, 3}_2 ∧ -b^{376, 3}_1 ∧ -b^{376, 3}_0 ∧ true) c in CNF: c -b^{376, 3}_2 ∨ b^{376, 3}_1 ∨ b^{376, 3}_0 ∨ false c in DIMACS: -24431 24432 24433 0 c 3 does not represent an automaton state. c -(-b^{376, 3}_2 ∧ b^{376, 3}_1 ∧ b^{376, 3}_0 ∧ true) c in CNF: c b^{376, 3}_2 ∨ -b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ false c in DIMACS: 24431 -24432 -24433 0 c -3 does not represent an automaton state. c -( b^{376, 3}_2 ∧ b^{376, 3}_1 ∧ b^{376, 3}_0 ∧ true) c in CNF: c -b^{376, 3}_2 ∨ -b^{376, 3}_1 ∨ -b^{376, 3}_0 ∨ false c in DIMACS: -24431 -24432 -24433 0 c INIT for k = 377 c -b^{377, 1}_2 c -b^{377, 1}_1 c -b^{377, 1}_0 c in DIMACS: -24437 0 -24438 0 -24439 0 c Transitions for k = 377 c i = 1 c -2+1 --> -1 c ( b^{377, 1}_2 ∧ b^{377, 1}_1 ∧ -b^{377, 1}_0 ∧ p_377) -> ( b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ b^{377, 2}_0) c in CNF: c -b^{377, 1}_2 ∨ -b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ -p_377 ∨ b^{377, 2}_2 c -b^{377, 1}_2 ∨ -b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ -p_377 ∨ -b^{377, 2}_1 c -b^{377, 1}_2 ∨ -b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ -p_377 ∨ b^{377, 2}_0 c in DIMACS: -24437 -24438 24439 -377 24440 0 -24437 -24438 24439 -377 -24441 0 -24437 -24438 24439 -377 24442 0 c -1+1 --> 0 c ( b^{377, 1}_2 ∧ -b^{377, 1}_1 ∧ b^{377, 1}_0 ∧ p_377) -> (-b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ -b^{377, 2}_0) c in CNF: c -b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ -p_377 ∨ -b^{377, 2}_2 c -b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ -p_377 ∨ -b^{377, 2}_1 c -b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ -p_377 ∨ -b^{377, 2}_0 c in DIMACS: -24437 24438 -24439 -377 -24440 0 -24437 24438 -24439 -377 -24441 0 -24437 24438 -24439 -377 -24442 0 c 0+1 --> 1 c (-b^{377, 1}_2 ∧ -b^{377, 1}_1 ∧ -b^{377, 1}_0 ∧ p_377) -> (-b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ b^{377, 2}_0) c in CNF: c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ -p_377 ∨ -b^{377, 2}_2 c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ -p_377 ∨ -b^{377, 2}_1 c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ -p_377 ∨ b^{377, 2}_0 c in DIMACS: 24437 24438 24439 -377 -24440 0 24437 24438 24439 -377 -24441 0 24437 24438 24439 -377 24442 0 c 1+1 --> 2 c (-b^{377, 1}_2 ∧ -b^{377, 1}_1 ∧ b^{377, 1}_0 ∧ p_377) -> (-b^{377, 2}_2 ∧ b^{377, 2}_1 ∧ -b^{377, 2}_0) c in CNF: c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ -p_377 ∨ -b^{377, 2}_2 c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ -p_377 ∨ b^{377, 2}_1 c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ -p_377 ∨ -b^{377, 2}_0 c in DIMACS: 24437 24438 -24439 -377 -24440 0 24437 24438 -24439 -377 24441 0 24437 24438 -24439 -377 -24442 0 c 2+1 --> break c (-b^{377, 1}_2 ∧ b^{377, 1}_1 ∧ -b^{377, 1}_0 ∧ p_377) -> break c in CNF: c b^{377, 1}_2 ∨ -b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ -p_377 ∨ break c in DIMACS: 24437 -24438 24439 -377 1162 0 c 2-1 --> 1 c (-b^{377, 1}_2 ∧ b^{377, 1}_1 ∧ -b^{377, 1}_0 ∧ -p_377) -> (-b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ b^{377, 2}_0) c in CNF: c b^{377, 1}_2 ∨ -b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ p_377 ∨ -b^{377, 2}_2 c b^{377, 1}_2 ∨ -b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ p_377 ∨ -b^{377, 2}_1 c b^{377, 1}_2 ∨ -b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ p_377 ∨ b^{377, 2}_0 c in DIMACS: 24437 -24438 24439 377 -24440 0 24437 -24438 24439 377 -24441 0 24437 -24438 24439 377 24442 0 c 1-1 --> 0 c (-b^{377, 1}_2 ∧ -b^{377, 1}_1 ∧ b^{377, 1}_0 ∧ -p_377) -> (-b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ -b^{377, 2}_0) c in CNF: c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ p_377 ∨ -b^{377, 2}_2 c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ p_377 ∨ -b^{377, 2}_1 c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ p_377 ∨ -b^{377, 2}_0 c in DIMACS: 24437 24438 -24439 377 -24440 0 24437 24438 -24439 377 -24441 0 24437 24438 -24439 377 -24442 0 c 0-1 --> -1 c (-b^{377, 1}_2 ∧ -b^{377, 1}_1 ∧ -b^{377, 1}_0 ∧ -p_377) -> ( b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ b^{377, 2}_0) c in CNF: c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ p_377 ∨ b^{377, 2}_2 c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ p_377 ∨ -b^{377, 2}_1 c b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ p_377 ∨ b^{377, 2}_0 c in DIMACS: 24437 24438 24439 377 24440 0 24437 24438 24439 377 -24441 0 24437 24438 24439 377 24442 0 c -1-1 --> -2 c ( b^{377, 1}_2 ∧ -b^{377, 1}_1 ∧ b^{377, 1}_0 ∧ -p_377) -> ( b^{377, 2}_2 ∧ b^{377, 2}_1 ∧ -b^{377, 2}_0) c in CNF: c -b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ p_377 ∨ b^{377, 2}_2 c -b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ p_377 ∨ b^{377, 2}_1 c -b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ p_377 ∨ -b^{377, 2}_0 c in DIMACS: -24437 24438 -24439 377 24440 0 -24437 24438 -24439 377 24441 0 -24437 24438 -24439 377 -24442 0 c -2-1 --> break c ( b^{377, 1}_2 ∧ b^{377, 1}_1 ∧ -b^{377, 1}_0 ∧ -p_377) -> break c in CNF: c -b^{377, 1}_2 ∨ -b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ p_377 ∨ break c in DIMACS: -24437 -24438 24439 377 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{377, 1}_2 ∧ -b^{377, 1}_1 ∧ -b^{377, 1}_0 ∧ true) c in CNF: c -b^{377, 1}_2 ∨ b^{377, 1}_1 ∨ b^{377, 1}_0 ∨ false c in DIMACS: -24437 24438 24439 0 c 3 does not represent an automaton state. c -(-b^{377, 1}_2 ∧ b^{377, 1}_1 ∧ b^{377, 1}_0 ∧ true) c in CNF: c b^{377, 1}_2 ∨ -b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ false c in DIMACS: 24437 -24438 -24439 0 c -3 does not represent an automaton state. c -( b^{377, 1}_2 ∧ b^{377, 1}_1 ∧ b^{377, 1}_0 ∧ true) c in CNF: c -b^{377, 1}_2 ∨ -b^{377, 1}_1 ∨ -b^{377, 1}_0 ∨ false c in DIMACS: -24437 -24438 -24439 0 c i = 2 c -2+1 --> -1 c ( b^{377, 2}_2 ∧ b^{377, 2}_1 ∧ -b^{377, 2}_0 ∧ p_754) -> ( b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ b^{377, 3}_0) c in CNF: c -b^{377, 2}_2 ∨ -b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ -p_754 ∨ b^{377, 3}_2 c -b^{377, 2}_2 ∨ -b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ -p_754 ∨ -b^{377, 3}_1 c -b^{377, 2}_2 ∨ -b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ -p_754 ∨ b^{377, 3}_0 c in DIMACS: -24440 -24441 24442 -754 24443 0 -24440 -24441 24442 -754 -24444 0 -24440 -24441 24442 -754 24445 0 c -1+1 --> 0 c ( b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ b^{377, 2}_0 ∧ p_754) -> (-b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ -b^{377, 3}_0) c in CNF: c -b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ -p_754 ∨ -b^{377, 3}_2 c -b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ -p_754 ∨ -b^{377, 3}_1 c -b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ -p_754 ∨ -b^{377, 3}_0 c in DIMACS: -24440 24441 -24442 -754 -24443 0 -24440 24441 -24442 -754 -24444 0 -24440 24441 -24442 -754 -24445 0 c 0+1 --> 1 c (-b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ -b^{377, 2}_0 ∧ p_754) -> (-b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ b^{377, 3}_0) c in CNF: c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ -p_754 ∨ -b^{377, 3}_2 c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ -p_754 ∨ -b^{377, 3}_1 c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ -p_754 ∨ b^{377, 3}_0 c in DIMACS: 24440 24441 24442 -754 -24443 0 24440 24441 24442 -754 -24444 0 24440 24441 24442 -754 24445 0 c 1+1 --> 2 c (-b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ b^{377, 2}_0 ∧ p_754) -> (-b^{377, 3}_2 ∧ b^{377, 3}_1 ∧ -b^{377, 3}_0) c in CNF: c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ -p_754 ∨ -b^{377, 3}_2 c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ -p_754 ∨ b^{377, 3}_1 c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ -p_754 ∨ -b^{377, 3}_0 c in DIMACS: 24440 24441 -24442 -754 -24443 0 24440 24441 -24442 -754 24444 0 24440 24441 -24442 -754 -24445 0 c 2+1 --> break c (-b^{377, 2}_2 ∧ b^{377, 2}_1 ∧ -b^{377, 2}_0 ∧ p_754) -> break c in CNF: c b^{377, 2}_2 ∨ -b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ -p_754 ∨ break c in DIMACS: 24440 -24441 24442 -754 1162 0 c 2-1 --> 1 c (-b^{377, 2}_2 ∧ b^{377, 2}_1 ∧ -b^{377, 2}_0 ∧ -p_754) -> (-b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ b^{377, 3}_0) c in CNF: c b^{377, 2}_2 ∨ -b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ p_754 ∨ -b^{377, 3}_2 c b^{377, 2}_2 ∨ -b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ p_754 ∨ -b^{377, 3}_1 c b^{377, 2}_2 ∨ -b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ p_754 ∨ b^{377, 3}_0 c in DIMACS: 24440 -24441 24442 754 -24443 0 24440 -24441 24442 754 -24444 0 24440 -24441 24442 754 24445 0 c 1-1 --> 0 c (-b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ b^{377, 2}_0 ∧ -p_754) -> (-b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ -b^{377, 3}_0) c in CNF: c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ p_754 ∨ -b^{377, 3}_2 c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ p_754 ∨ -b^{377, 3}_1 c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ p_754 ∨ -b^{377, 3}_0 c in DIMACS: 24440 24441 -24442 754 -24443 0 24440 24441 -24442 754 -24444 0 24440 24441 -24442 754 -24445 0 c 0-1 --> -1 c (-b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ -b^{377, 2}_0 ∧ -p_754) -> ( b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ b^{377, 3}_0) c in CNF: c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ p_754 ∨ b^{377, 3}_2 c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ p_754 ∨ -b^{377, 3}_1 c b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ p_754 ∨ b^{377, 3}_0 c in DIMACS: 24440 24441 24442 754 24443 0 24440 24441 24442 754 -24444 0 24440 24441 24442 754 24445 0 c -1-1 --> -2 c ( b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ b^{377, 2}_0 ∧ -p_754) -> ( b^{377, 3}_2 ∧ b^{377, 3}_1 ∧ -b^{377, 3}_0) c in CNF: c -b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ p_754 ∨ b^{377, 3}_2 c -b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ p_754 ∨ b^{377, 3}_1 c -b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ p_754 ∨ -b^{377, 3}_0 c in DIMACS: -24440 24441 -24442 754 24443 0 -24440 24441 -24442 754 24444 0 -24440 24441 -24442 754 -24445 0 c -2-1 --> break c ( b^{377, 2}_2 ∧ b^{377, 2}_1 ∧ -b^{377, 2}_0 ∧ -p_754) -> break c in CNF: c -b^{377, 2}_2 ∨ -b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ p_754 ∨ break c in DIMACS: -24440 -24441 24442 754 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{377, 2}_2 ∧ -b^{377, 2}_1 ∧ -b^{377, 2}_0 ∧ true) c in CNF: c -b^{377, 2}_2 ∨ b^{377, 2}_1 ∨ b^{377, 2}_0 ∨ false c in DIMACS: -24440 24441 24442 0 c 3 does not represent an automaton state. c -(-b^{377, 2}_2 ∧ b^{377, 2}_1 ∧ b^{377, 2}_0 ∧ true) c in CNF: c b^{377, 2}_2 ∨ -b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ false c in DIMACS: 24440 -24441 -24442 0 c -3 does not represent an automaton state. c -( b^{377, 2}_2 ∧ b^{377, 2}_1 ∧ b^{377, 2}_0 ∧ true) c in CNF: c -b^{377, 2}_2 ∨ -b^{377, 2}_1 ∨ -b^{377, 2}_0 ∨ false c in DIMACS: -24440 -24441 -24442 0 c i = 3 c -2+1 --> -1 c ( b^{377, 3}_2 ∧ b^{377, 3}_1 ∧ -b^{377, 3}_0 ∧ p_1131) -> ( b^{377, 4}_2 ∧ -b^{377, 4}_1 ∧ b^{377, 4}_0) c in CNF: c -b^{377, 3}_2 ∨ -b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ -p_1131 ∨ b^{377, 4}_2 c -b^{377, 3}_2 ∨ -b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ -p_1131 ∨ -b^{377, 4}_1 c -b^{377, 3}_2 ∨ -b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ -p_1131 ∨ b^{377, 4}_0 c in DIMACS: -24443 -24444 24445 -1131 24446 0 -24443 -24444 24445 -1131 -24447 0 -24443 -24444 24445 -1131 24448 0 c -1+1 --> 0 c ( b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ b^{377, 3}_0 ∧ p_1131) -> (-b^{377, 4}_2 ∧ -b^{377, 4}_1 ∧ -b^{377, 4}_0) c in CNF: c -b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ -p_1131 ∨ -b^{377, 4}_2 c -b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ -p_1131 ∨ -b^{377, 4}_1 c -b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ -p_1131 ∨ -b^{377, 4}_0 c in DIMACS: -24443 24444 -24445 -1131 -24446 0 -24443 24444 -24445 -1131 -24447 0 -24443 24444 -24445 -1131 -24448 0 c 0+1 --> 1 c (-b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ -b^{377, 3}_0 ∧ p_1131) -> (-b^{377, 4}_2 ∧ -b^{377, 4}_1 ∧ b^{377, 4}_0) c in CNF: c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ -p_1131 ∨ -b^{377, 4}_2 c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ -p_1131 ∨ -b^{377, 4}_1 c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ -p_1131 ∨ b^{377, 4}_0 c in DIMACS: 24443 24444 24445 -1131 -24446 0 24443 24444 24445 -1131 -24447 0 24443 24444 24445 -1131 24448 0 c 1+1 --> 2 c (-b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ b^{377, 3}_0 ∧ p_1131) -> (-b^{377, 4}_2 ∧ b^{377, 4}_1 ∧ -b^{377, 4}_0) c in CNF: c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ -p_1131 ∨ -b^{377, 4}_2 c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ -p_1131 ∨ b^{377, 4}_1 c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ -p_1131 ∨ -b^{377, 4}_0 c in DIMACS: 24443 24444 -24445 -1131 -24446 0 24443 24444 -24445 -1131 24447 0 24443 24444 -24445 -1131 -24448 0 c 2+1 --> break c (-b^{377, 3}_2 ∧ b^{377, 3}_1 ∧ -b^{377, 3}_0 ∧ p_1131) -> break c in CNF: c b^{377, 3}_2 ∨ -b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ -p_1131 ∨ break c in DIMACS: 24443 -24444 24445 -1131 1162 0 c 2-1 --> 1 c (-b^{377, 3}_2 ∧ b^{377, 3}_1 ∧ -b^{377, 3}_0 ∧ -p_1131) -> (-b^{377, 4}_2 ∧ -b^{377, 4}_1 ∧ b^{377, 4}_0) c in CNF: c b^{377, 3}_2 ∨ -b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ p_1131 ∨ -b^{377, 4}_2 c b^{377, 3}_2 ∨ -b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ p_1131 ∨ -b^{377, 4}_1 c b^{377, 3}_2 ∨ -b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ p_1131 ∨ b^{377, 4}_0 c in DIMACS: 24443 -24444 24445 1131 -24446 0 24443 -24444 24445 1131 -24447 0 24443 -24444 24445 1131 24448 0 c 1-1 --> 0 c (-b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ b^{377, 3}_0 ∧ -p_1131) -> (-b^{377, 4}_2 ∧ -b^{377, 4}_1 ∧ -b^{377, 4}_0) c in CNF: c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ p_1131 ∨ -b^{377, 4}_2 c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ p_1131 ∨ -b^{377, 4}_1 c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ p_1131 ∨ -b^{377, 4}_0 c in DIMACS: 24443 24444 -24445 1131 -24446 0 24443 24444 -24445 1131 -24447 0 24443 24444 -24445 1131 -24448 0 c 0-1 --> -1 c (-b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ -b^{377, 3}_0 ∧ -p_1131) -> ( b^{377, 4}_2 ∧ -b^{377, 4}_1 ∧ b^{377, 4}_0) c in CNF: c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ p_1131 ∨ b^{377, 4}_2 c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ p_1131 ∨ -b^{377, 4}_1 c b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ p_1131 ∨ b^{377, 4}_0 c in DIMACS: 24443 24444 24445 1131 24446 0 24443 24444 24445 1131 -24447 0 24443 24444 24445 1131 24448 0 c -1-1 --> -2 c ( b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ b^{377, 3}_0 ∧ -p_1131) -> ( b^{377, 4}_2 ∧ b^{377, 4}_1 ∧ -b^{377, 4}_0) c in CNF: c -b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ p_1131 ∨ b^{377, 4}_2 c -b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ p_1131 ∨ b^{377, 4}_1 c -b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ p_1131 ∨ -b^{377, 4}_0 c in DIMACS: -24443 24444 -24445 1131 24446 0 -24443 24444 -24445 1131 24447 0 -24443 24444 -24445 1131 -24448 0 c -2-1 --> break c ( b^{377, 3}_2 ∧ b^{377, 3}_1 ∧ -b^{377, 3}_0 ∧ -p_1131) -> break c in CNF: c -b^{377, 3}_2 ∨ -b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ p_1131 ∨ break c in DIMACS: -24443 -24444 24445 1131 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{377, 3}_2 ∧ -b^{377, 3}_1 ∧ -b^{377, 3}_0 ∧ true) c in CNF: c -b^{377, 3}_2 ∨ b^{377, 3}_1 ∨ b^{377, 3}_0 ∨ false c in DIMACS: -24443 24444 24445 0 c 3 does not represent an automaton state. c -(-b^{377, 3}_2 ∧ b^{377, 3}_1 ∧ b^{377, 3}_0 ∧ true) c in CNF: c b^{377, 3}_2 ∨ -b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ false c in DIMACS: 24443 -24444 -24445 0 c -3 does not represent an automaton state. c -( b^{377, 3}_2 ∧ b^{377, 3}_1 ∧ b^{377, 3}_0 ∧ true) c in CNF: c -b^{377, 3}_2 ∨ -b^{377, 3}_1 ∨ -b^{377, 3}_0 ∨ false c in DIMACS: -24443 -24444 -24445 0 c INIT for k = 378 c -b^{378, 1}_2 c -b^{378, 1}_1 c -b^{378, 1}_0 c in DIMACS: -24449 0 -24450 0 -24451 0 c Transitions for k = 378 c i = 1 c -2+1 --> -1 c ( b^{378, 1}_2 ∧ b^{378, 1}_1 ∧ -b^{378, 1}_0 ∧ p_378) -> ( b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ b^{378, 2}_0) c in CNF: c -b^{378, 1}_2 ∨ -b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ -p_378 ∨ b^{378, 2}_2 c -b^{378, 1}_2 ∨ -b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ -p_378 ∨ -b^{378, 2}_1 c -b^{378, 1}_2 ∨ -b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ -p_378 ∨ b^{378, 2}_0 c in DIMACS: -24449 -24450 24451 -378 24452 0 -24449 -24450 24451 -378 -24453 0 -24449 -24450 24451 -378 24454 0 c -1+1 --> 0 c ( b^{378, 1}_2 ∧ -b^{378, 1}_1 ∧ b^{378, 1}_0 ∧ p_378) -> (-b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ -b^{378, 2}_0) c in CNF: c -b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ -p_378 ∨ -b^{378, 2}_2 c -b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ -p_378 ∨ -b^{378, 2}_1 c -b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ -p_378 ∨ -b^{378, 2}_0 c in DIMACS: -24449 24450 -24451 -378 -24452 0 -24449 24450 -24451 -378 -24453 0 -24449 24450 -24451 -378 -24454 0 c 0+1 --> 1 c (-b^{378, 1}_2 ∧ -b^{378, 1}_1 ∧ -b^{378, 1}_0 ∧ p_378) -> (-b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ b^{378, 2}_0) c in CNF: c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ -p_378 ∨ -b^{378, 2}_2 c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ -p_378 ∨ -b^{378, 2}_1 c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ -p_378 ∨ b^{378, 2}_0 c in DIMACS: 24449 24450 24451 -378 -24452 0 24449 24450 24451 -378 -24453 0 24449 24450 24451 -378 24454 0 c 1+1 --> 2 c (-b^{378, 1}_2 ∧ -b^{378, 1}_1 ∧ b^{378, 1}_0 ∧ p_378) -> (-b^{378, 2}_2 ∧ b^{378, 2}_1 ∧ -b^{378, 2}_0) c in CNF: c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ -p_378 ∨ -b^{378, 2}_2 c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ -p_378 ∨ b^{378, 2}_1 c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ -p_378 ∨ -b^{378, 2}_0 c in DIMACS: 24449 24450 -24451 -378 -24452 0 24449 24450 -24451 -378 24453 0 24449 24450 -24451 -378 -24454 0 c 2+1 --> break c (-b^{378, 1}_2 ∧ b^{378, 1}_1 ∧ -b^{378, 1}_0 ∧ p_378) -> break c in CNF: c b^{378, 1}_2 ∨ -b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ -p_378 ∨ break c in DIMACS: 24449 -24450 24451 -378 1162 0 c 2-1 --> 1 c (-b^{378, 1}_2 ∧ b^{378, 1}_1 ∧ -b^{378, 1}_0 ∧ -p_378) -> (-b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ b^{378, 2}_0) c in CNF: c b^{378, 1}_2 ∨ -b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ p_378 ∨ -b^{378, 2}_2 c b^{378, 1}_2 ∨ -b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ p_378 ∨ -b^{378, 2}_1 c b^{378, 1}_2 ∨ -b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ p_378 ∨ b^{378, 2}_0 c in DIMACS: 24449 -24450 24451 378 -24452 0 24449 -24450 24451 378 -24453 0 24449 -24450 24451 378 24454 0 c 1-1 --> 0 c (-b^{378, 1}_2 ∧ -b^{378, 1}_1 ∧ b^{378, 1}_0 ∧ -p_378) -> (-b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ -b^{378, 2}_0) c in CNF: c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ p_378 ∨ -b^{378, 2}_2 c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ p_378 ∨ -b^{378, 2}_1 c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ p_378 ∨ -b^{378, 2}_0 c in DIMACS: 24449 24450 -24451 378 -24452 0 24449 24450 -24451 378 -24453 0 24449 24450 -24451 378 -24454 0 c 0-1 --> -1 c (-b^{378, 1}_2 ∧ -b^{378, 1}_1 ∧ -b^{378, 1}_0 ∧ -p_378) -> ( b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ b^{378, 2}_0) c in CNF: c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ p_378 ∨ b^{378, 2}_2 c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ p_378 ∨ -b^{378, 2}_1 c b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ p_378 ∨ b^{378, 2}_0 c in DIMACS: 24449 24450 24451 378 24452 0 24449 24450 24451 378 -24453 0 24449 24450 24451 378 24454 0 c -1-1 --> -2 c ( b^{378, 1}_2 ∧ -b^{378, 1}_1 ∧ b^{378, 1}_0 ∧ -p_378) -> ( b^{378, 2}_2 ∧ b^{378, 2}_1 ∧ -b^{378, 2}_0) c in CNF: c -b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ p_378 ∨ b^{378, 2}_2 c -b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ p_378 ∨ b^{378, 2}_1 c -b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ p_378 ∨ -b^{378, 2}_0 c in DIMACS: -24449 24450 -24451 378 24452 0 -24449 24450 -24451 378 24453 0 -24449 24450 -24451 378 -24454 0 c -2-1 --> break c ( b^{378, 1}_2 ∧ b^{378, 1}_1 ∧ -b^{378, 1}_0 ∧ -p_378) -> break c in CNF: c -b^{378, 1}_2 ∨ -b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ p_378 ∨ break c in DIMACS: -24449 -24450 24451 378 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{378, 1}_2 ∧ -b^{378, 1}_1 ∧ -b^{378, 1}_0 ∧ true) c in CNF: c -b^{378, 1}_2 ∨ b^{378, 1}_1 ∨ b^{378, 1}_0 ∨ false c in DIMACS: -24449 24450 24451 0 c 3 does not represent an automaton state. c -(-b^{378, 1}_2 ∧ b^{378, 1}_1 ∧ b^{378, 1}_0 ∧ true) c in CNF: c b^{378, 1}_2 ∨ -b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ false c in DIMACS: 24449 -24450 -24451 0 c -3 does not represent an automaton state. c -( b^{378, 1}_2 ∧ b^{378, 1}_1 ∧ b^{378, 1}_0 ∧ true) c in CNF: c -b^{378, 1}_2 ∨ -b^{378, 1}_1 ∨ -b^{378, 1}_0 ∨ false c in DIMACS: -24449 -24450 -24451 0 c i = 2 c -2+1 --> -1 c ( b^{378, 2}_2 ∧ b^{378, 2}_1 ∧ -b^{378, 2}_0 ∧ p_756) -> ( b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ b^{378, 3}_0) c in CNF: c -b^{378, 2}_2 ∨ -b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ -p_756 ∨ b^{378, 3}_2 c -b^{378, 2}_2 ∨ -b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ -p_756 ∨ -b^{378, 3}_1 c -b^{378, 2}_2 ∨ -b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ -p_756 ∨ b^{378, 3}_0 c in DIMACS: -24452 -24453 24454 -756 24455 0 -24452 -24453 24454 -756 -24456 0 -24452 -24453 24454 -756 24457 0 c -1+1 --> 0 c ( b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ b^{378, 2}_0 ∧ p_756) -> (-b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ -b^{378, 3}_0) c in CNF: c -b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ -p_756 ∨ -b^{378, 3}_2 c -b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ -p_756 ∨ -b^{378, 3}_1 c -b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ -p_756 ∨ -b^{378, 3}_0 c in DIMACS: -24452 24453 -24454 -756 -24455 0 -24452 24453 -24454 -756 -24456 0 -24452 24453 -24454 -756 -24457 0 c 0+1 --> 1 c (-b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ -b^{378, 2}_0 ∧ p_756) -> (-b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ b^{378, 3}_0) c in CNF: c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ -p_756 ∨ -b^{378, 3}_2 c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ -p_756 ∨ -b^{378, 3}_1 c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ -p_756 ∨ b^{378, 3}_0 c in DIMACS: 24452 24453 24454 -756 -24455 0 24452 24453 24454 -756 -24456 0 24452 24453 24454 -756 24457 0 c 1+1 --> 2 c (-b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ b^{378, 2}_0 ∧ p_756) -> (-b^{378, 3}_2 ∧ b^{378, 3}_1 ∧ -b^{378, 3}_0) c in CNF: c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ -p_756 ∨ -b^{378, 3}_2 c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ -p_756 ∨ b^{378, 3}_1 c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ -p_756 ∨ -b^{378, 3}_0 c in DIMACS: 24452 24453 -24454 -756 -24455 0 24452 24453 -24454 -756 24456 0 24452 24453 -24454 -756 -24457 0 c 2+1 --> break c (-b^{378, 2}_2 ∧ b^{378, 2}_1 ∧ -b^{378, 2}_0 ∧ p_756) -> break c in CNF: c b^{378, 2}_2 ∨ -b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ -p_756 ∨ break c in DIMACS: 24452 -24453 24454 -756 1162 0 c 2-1 --> 1 c (-b^{378, 2}_2 ∧ b^{378, 2}_1 ∧ -b^{378, 2}_0 ∧ -p_756) -> (-b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ b^{378, 3}_0) c in CNF: c b^{378, 2}_2 ∨ -b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ p_756 ∨ -b^{378, 3}_2 c b^{378, 2}_2 ∨ -b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ p_756 ∨ -b^{378, 3}_1 c b^{378, 2}_2 ∨ -b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ p_756 ∨ b^{378, 3}_0 c in DIMACS: 24452 -24453 24454 756 -24455 0 24452 -24453 24454 756 -24456 0 24452 -24453 24454 756 24457 0 c 1-1 --> 0 c (-b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ b^{378, 2}_0 ∧ -p_756) -> (-b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ -b^{378, 3}_0) c in CNF: c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ p_756 ∨ -b^{378, 3}_2 c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ p_756 ∨ -b^{378, 3}_1 c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ p_756 ∨ -b^{378, 3}_0 c in DIMACS: 24452 24453 -24454 756 -24455 0 24452 24453 -24454 756 -24456 0 24452 24453 -24454 756 -24457 0 c 0-1 --> -1 c (-b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ -b^{378, 2}_0 ∧ -p_756) -> ( b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ b^{378, 3}_0) c in CNF: c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ p_756 ∨ b^{378, 3}_2 c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ p_756 ∨ -b^{378, 3}_1 c b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ p_756 ∨ b^{378, 3}_0 c in DIMACS: 24452 24453 24454 756 24455 0 24452 24453 24454 756 -24456 0 24452 24453 24454 756 24457 0 c -1-1 --> -2 c ( b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ b^{378, 2}_0 ∧ -p_756) -> ( b^{378, 3}_2 ∧ b^{378, 3}_1 ∧ -b^{378, 3}_0) c in CNF: c -b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ p_756 ∨ b^{378, 3}_2 c -b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ p_756 ∨ b^{378, 3}_1 c -b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ p_756 ∨ -b^{378, 3}_0 c in DIMACS: -24452 24453 -24454 756 24455 0 -24452 24453 -24454 756 24456 0 -24452 24453 -24454 756 -24457 0 c -2-1 --> break c ( b^{378, 2}_2 ∧ b^{378, 2}_1 ∧ -b^{378, 2}_0 ∧ -p_756) -> break c in CNF: c -b^{378, 2}_2 ∨ -b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ p_756 ∨ break c in DIMACS: -24452 -24453 24454 756 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{378, 2}_2 ∧ -b^{378, 2}_1 ∧ -b^{378, 2}_0 ∧ true) c in CNF: c -b^{378, 2}_2 ∨ b^{378, 2}_1 ∨ b^{378, 2}_0 ∨ false c in DIMACS: -24452 24453 24454 0 c 3 does not represent an automaton state. c -(-b^{378, 2}_2 ∧ b^{378, 2}_1 ∧ b^{378, 2}_0 ∧ true) c in CNF: c b^{378, 2}_2 ∨ -b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ false c in DIMACS: 24452 -24453 -24454 0 c -3 does not represent an automaton state. c -( b^{378, 2}_2 ∧ b^{378, 2}_1 ∧ b^{378, 2}_0 ∧ true) c in CNF: c -b^{378, 2}_2 ∨ -b^{378, 2}_1 ∨ -b^{378, 2}_0 ∨ false c in DIMACS: -24452 -24453 -24454 0 c i = 3 c -2+1 --> -1 c ( b^{378, 3}_2 ∧ b^{378, 3}_1 ∧ -b^{378, 3}_0 ∧ p_1134) -> ( b^{378, 4}_2 ∧ -b^{378, 4}_1 ∧ b^{378, 4}_0) c in CNF: c -b^{378, 3}_2 ∨ -b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ -p_1134 ∨ b^{378, 4}_2 c -b^{378, 3}_2 ∨ -b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ -p_1134 ∨ -b^{378, 4}_1 c -b^{378, 3}_2 ∨ -b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ -p_1134 ∨ b^{378, 4}_0 c in DIMACS: -24455 -24456 24457 -1134 24458 0 -24455 -24456 24457 -1134 -24459 0 -24455 -24456 24457 -1134 24460 0 c -1+1 --> 0 c ( b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ b^{378, 3}_0 ∧ p_1134) -> (-b^{378, 4}_2 ∧ -b^{378, 4}_1 ∧ -b^{378, 4}_0) c in CNF: c -b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ -p_1134 ∨ -b^{378, 4}_2 c -b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ -p_1134 ∨ -b^{378, 4}_1 c -b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ -p_1134 ∨ -b^{378, 4}_0 c in DIMACS: -24455 24456 -24457 -1134 -24458 0 -24455 24456 -24457 -1134 -24459 0 -24455 24456 -24457 -1134 -24460 0 c 0+1 --> 1 c (-b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ -b^{378, 3}_0 ∧ p_1134) -> (-b^{378, 4}_2 ∧ -b^{378, 4}_1 ∧ b^{378, 4}_0) c in CNF: c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ -p_1134 ∨ -b^{378, 4}_2 c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ -p_1134 ∨ -b^{378, 4}_1 c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ -p_1134 ∨ b^{378, 4}_0 c in DIMACS: 24455 24456 24457 -1134 -24458 0 24455 24456 24457 -1134 -24459 0 24455 24456 24457 -1134 24460 0 c 1+1 --> 2 c (-b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ b^{378, 3}_0 ∧ p_1134) -> (-b^{378, 4}_2 ∧ b^{378, 4}_1 ∧ -b^{378, 4}_0) c in CNF: c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ -p_1134 ∨ -b^{378, 4}_2 c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ -p_1134 ∨ b^{378, 4}_1 c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ -p_1134 ∨ -b^{378, 4}_0 c in DIMACS: 24455 24456 -24457 -1134 -24458 0 24455 24456 -24457 -1134 24459 0 24455 24456 -24457 -1134 -24460 0 c 2+1 --> break c (-b^{378, 3}_2 ∧ b^{378, 3}_1 ∧ -b^{378, 3}_0 ∧ p_1134) -> break c in CNF: c b^{378, 3}_2 ∨ -b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ -p_1134 ∨ break c in DIMACS: 24455 -24456 24457 -1134 1162 0 c 2-1 --> 1 c (-b^{378, 3}_2 ∧ b^{378, 3}_1 ∧ -b^{378, 3}_0 ∧ -p_1134) -> (-b^{378, 4}_2 ∧ -b^{378, 4}_1 ∧ b^{378, 4}_0) c in CNF: c b^{378, 3}_2 ∨ -b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ p_1134 ∨ -b^{378, 4}_2 c b^{378, 3}_2 ∨ -b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ p_1134 ∨ -b^{378, 4}_1 c b^{378, 3}_2 ∨ -b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ p_1134 ∨ b^{378, 4}_0 c in DIMACS: 24455 -24456 24457 1134 -24458 0 24455 -24456 24457 1134 -24459 0 24455 -24456 24457 1134 24460 0 c 1-1 --> 0 c (-b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ b^{378, 3}_0 ∧ -p_1134) -> (-b^{378, 4}_2 ∧ -b^{378, 4}_1 ∧ -b^{378, 4}_0) c in CNF: c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ p_1134 ∨ -b^{378, 4}_2 c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ p_1134 ∨ -b^{378, 4}_1 c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ p_1134 ∨ -b^{378, 4}_0 c in DIMACS: 24455 24456 -24457 1134 -24458 0 24455 24456 -24457 1134 -24459 0 24455 24456 -24457 1134 -24460 0 c 0-1 --> -1 c (-b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ -b^{378, 3}_0 ∧ -p_1134) -> ( b^{378, 4}_2 ∧ -b^{378, 4}_1 ∧ b^{378, 4}_0) c in CNF: c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ p_1134 ∨ b^{378, 4}_2 c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ p_1134 ∨ -b^{378, 4}_1 c b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ p_1134 ∨ b^{378, 4}_0 c in DIMACS: 24455 24456 24457 1134 24458 0 24455 24456 24457 1134 -24459 0 24455 24456 24457 1134 24460 0 c -1-1 --> -2 c ( b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ b^{378, 3}_0 ∧ -p_1134) -> ( b^{378, 4}_2 ∧ b^{378, 4}_1 ∧ -b^{378, 4}_0) c in CNF: c -b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ p_1134 ∨ b^{378, 4}_2 c -b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ p_1134 ∨ b^{378, 4}_1 c -b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ p_1134 ∨ -b^{378, 4}_0 c in DIMACS: -24455 24456 -24457 1134 24458 0 -24455 24456 -24457 1134 24459 0 -24455 24456 -24457 1134 -24460 0 c -2-1 --> break c ( b^{378, 3}_2 ∧ b^{378, 3}_1 ∧ -b^{378, 3}_0 ∧ -p_1134) -> break c in CNF: c -b^{378, 3}_2 ∨ -b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ p_1134 ∨ break c in DIMACS: -24455 -24456 24457 1134 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{378, 3}_2 ∧ -b^{378, 3}_1 ∧ -b^{378, 3}_0 ∧ true) c in CNF: c -b^{378, 3}_2 ∨ b^{378, 3}_1 ∨ b^{378, 3}_0 ∨ false c in DIMACS: -24455 24456 24457 0 c 3 does not represent an automaton state. c -(-b^{378, 3}_2 ∧ b^{378, 3}_1 ∧ b^{378, 3}_0 ∧ true) c in CNF: c b^{378, 3}_2 ∨ -b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ false c in DIMACS: 24455 -24456 -24457 0 c -3 does not represent an automaton state. c -( b^{378, 3}_2 ∧ b^{378, 3}_1 ∧ b^{378, 3}_0 ∧ true) c in CNF: c -b^{378, 3}_2 ∨ -b^{378, 3}_1 ∨ -b^{378, 3}_0 ∨ false c in DIMACS: -24455 -24456 -24457 0 c INIT for k = 379 c -b^{379, 1}_2 c -b^{379, 1}_1 c -b^{379, 1}_0 c in DIMACS: -24461 0 -24462 0 -24463 0 c Transitions for k = 379 c i = 1 c -2+1 --> -1 c ( b^{379, 1}_2 ∧ b^{379, 1}_1 ∧ -b^{379, 1}_0 ∧ p_379) -> ( b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ b^{379, 2}_0) c in CNF: c -b^{379, 1}_2 ∨ -b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ -p_379 ∨ b^{379, 2}_2 c -b^{379, 1}_2 ∨ -b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ -p_379 ∨ -b^{379, 2}_1 c -b^{379, 1}_2 ∨ -b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ -p_379 ∨ b^{379, 2}_0 c in DIMACS: -24461 -24462 24463 -379 24464 0 -24461 -24462 24463 -379 -24465 0 -24461 -24462 24463 -379 24466 0 c -1+1 --> 0 c ( b^{379, 1}_2 ∧ -b^{379, 1}_1 ∧ b^{379, 1}_0 ∧ p_379) -> (-b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ -b^{379, 2}_0) c in CNF: c -b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ -p_379 ∨ -b^{379, 2}_2 c -b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ -p_379 ∨ -b^{379, 2}_1 c -b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ -p_379 ∨ -b^{379, 2}_0 c in DIMACS: -24461 24462 -24463 -379 -24464 0 -24461 24462 -24463 -379 -24465 0 -24461 24462 -24463 -379 -24466 0 c 0+1 --> 1 c (-b^{379, 1}_2 ∧ -b^{379, 1}_1 ∧ -b^{379, 1}_0 ∧ p_379) -> (-b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ b^{379, 2}_0) c in CNF: c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ -p_379 ∨ -b^{379, 2}_2 c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ -p_379 ∨ -b^{379, 2}_1 c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ -p_379 ∨ b^{379, 2}_0 c in DIMACS: 24461 24462 24463 -379 -24464 0 24461 24462 24463 -379 -24465 0 24461 24462 24463 -379 24466 0 c 1+1 --> 2 c (-b^{379, 1}_2 ∧ -b^{379, 1}_1 ∧ b^{379, 1}_0 ∧ p_379) -> (-b^{379, 2}_2 ∧ b^{379, 2}_1 ∧ -b^{379, 2}_0) c in CNF: c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ -p_379 ∨ -b^{379, 2}_2 c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ -p_379 ∨ b^{379, 2}_1 c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ -p_379 ∨ -b^{379, 2}_0 c in DIMACS: 24461 24462 -24463 -379 -24464 0 24461 24462 -24463 -379 24465 0 24461 24462 -24463 -379 -24466 0 c 2+1 --> break c (-b^{379, 1}_2 ∧ b^{379, 1}_1 ∧ -b^{379, 1}_0 ∧ p_379) -> break c in CNF: c b^{379, 1}_2 ∨ -b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ -p_379 ∨ break c in DIMACS: 24461 -24462 24463 -379 1162 0 c 2-1 --> 1 c (-b^{379, 1}_2 ∧ b^{379, 1}_1 ∧ -b^{379, 1}_0 ∧ -p_379) -> (-b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ b^{379, 2}_0) c in CNF: c b^{379, 1}_2 ∨ -b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ p_379 ∨ -b^{379, 2}_2 c b^{379, 1}_2 ∨ -b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ p_379 ∨ -b^{379, 2}_1 c b^{379, 1}_2 ∨ -b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ p_379 ∨ b^{379, 2}_0 c in DIMACS: 24461 -24462 24463 379 -24464 0 24461 -24462 24463 379 -24465 0 24461 -24462 24463 379 24466 0 c 1-1 --> 0 c (-b^{379, 1}_2 ∧ -b^{379, 1}_1 ∧ b^{379, 1}_0 ∧ -p_379) -> (-b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ -b^{379, 2}_0) c in CNF: c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ p_379 ∨ -b^{379, 2}_2 c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ p_379 ∨ -b^{379, 2}_1 c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ p_379 ∨ -b^{379, 2}_0 c in DIMACS: 24461 24462 -24463 379 -24464 0 24461 24462 -24463 379 -24465 0 24461 24462 -24463 379 -24466 0 c 0-1 --> -1 c (-b^{379, 1}_2 ∧ -b^{379, 1}_1 ∧ -b^{379, 1}_0 ∧ -p_379) -> ( b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ b^{379, 2}_0) c in CNF: c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ p_379 ∨ b^{379, 2}_2 c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ p_379 ∨ -b^{379, 2}_1 c b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ p_379 ∨ b^{379, 2}_0 c in DIMACS: 24461 24462 24463 379 24464 0 24461 24462 24463 379 -24465 0 24461 24462 24463 379 24466 0 c -1-1 --> -2 c ( b^{379, 1}_2 ∧ -b^{379, 1}_1 ∧ b^{379, 1}_0 ∧ -p_379) -> ( b^{379, 2}_2 ∧ b^{379, 2}_1 ∧ -b^{379, 2}_0) c in CNF: c -b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ p_379 ∨ b^{379, 2}_2 c -b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ p_379 ∨ b^{379, 2}_1 c -b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ p_379 ∨ -b^{379, 2}_0 c in DIMACS: -24461 24462 -24463 379 24464 0 -24461 24462 -24463 379 24465 0 -24461 24462 -24463 379 -24466 0 c -2-1 --> break c ( b^{379, 1}_2 ∧ b^{379, 1}_1 ∧ -b^{379, 1}_0 ∧ -p_379) -> break c in CNF: c -b^{379, 1}_2 ∨ -b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ p_379 ∨ break c in DIMACS: -24461 -24462 24463 379 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{379, 1}_2 ∧ -b^{379, 1}_1 ∧ -b^{379, 1}_0 ∧ true) c in CNF: c -b^{379, 1}_2 ∨ b^{379, 1}_1 ∨ b^{379, 1}_0 ∨ false c in DIMACS: -24461 24462 24463 0 c 3 does not represent an automaton state. c -(-b^{379, 1}_2 ∧ b^{379, 1}_1 ∧ b^{379, 1}_0 ∧ true) c in CNF: c b^{379, 1}_2 ∨ -b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ false c in DIMACS: 24461 -24462 -24463 0 c -3 does not represent an automaton state. c -( b^{379, 1}_2 ∧ b^{379, 1}_1 ∧ b^{379, 1}_0 ∧ true) c in CNF: c -b^{379, 1}_2 ∨ -b^{379, 1}_1 ∨ -b^{379, 1}_0 ∨ false c in DIMACS: -24461 -24462 -24463 0 c i = 2 c -2+1 --> -1 c ( b^{379, 2}_2 ∧ b^{379, 2}_1 ∧ -b^{379, 2}_0 ∧ p_758) -> ( b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ b^{379, 3}_0) c in CNF: c -b^{379, 2}_2 ∨ -b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ -p_758 ∨ b^{379, 3}_2 c -b^{379, 2}_2 ∨ -b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ -p_758 ∨ -b^{379, 3}_1 c -b^{379, 2}_2 ∨ -b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ -p_758 ∨ b^{379, 3}_0 c in DIMACS: -24464 -24465 24466 -758 24467 0 -24464 -24465 24466 -758 -24468 0 -24464 -24465 24466 -758 24469 0 c -1+1 --> 0 c ( b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ b^{379, 2}_0 ∧ p_758) -> (-b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ -b^{379, 3}_0) c in CNF: c -b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ -p_758 ∨ -b^{379, 3}_2 c -b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ -p_758 ∨ -b^{379, 3}_1 c -b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ -p_758 ∨ -b^{379, 3}_0 c in DIMACS: -24464 24465 -24466 -758 -24467 0 -24464 24465 -24466 -758 -24468 0 -24464 24465 -24466 -758 -24469 0 c 0+1 --> 1 c (-b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ -b^{379, 2}_0 ∧ p_758) -> (-b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ b^{379, 3}_0) c in CNF: c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ -p_758 ∨ -b^{379, 3}_2 c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ -p_758 ∨ -b^{379, 3}_1 c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ -p_758 ∨ b^{379, 3}_0 c in DIMACS: 24464 24465 24466 -758 -24467 0 24464 24465 24466 -758 -24468 0 24464 24465 24466 -758 24469 0 c 1+1 --> 2 c (-b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ b^{379, 2}_0 ∧ p_758) -> (-b^{379, 3}_2 ∧ b^{379, 3}_1 ∧ -b^{379, 3}_0) c in CNF: c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ -p_758 ∨ -b^{379, 3}_2 c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ -p_758 ∨ b^{379, 3}_1 c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ -p_758 ∨ -b^{379, 3}_0 c in DIMACS: 24464 24465 -24466 -758 -24467 0 24464 24465 -24466 -758 24468 0 24464 24465 -24466 -758 -24469 0 c 2+1 --> break c (-b^{379, 2}_2 ∧ b^{379, 2}_1 ∧ -b^{379, 2}_0 ∧ p_758) -> break c in CNF: c b^{379, 2}_2 ∨ -b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ -p_758 ∨ break c in DIMACS: 24464 -24465 24466 -758 1162 0 c 2-1 --> 1 c (-b^{379, 2}_2 ∧ b^{379, 2}_1 ∧ -b^{379, 2}_0 ∧ -p_758) -> (-b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ b^{379, 3}_0) c in CNF: c b^{379, 2}_2 ∨ -b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ p_758 ∨ -b^{379, 3}_2 c b^{379, 2}_2 ∨ -b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ p_758 ∨ -b^{379, 3}_1 c b^{379, 2}_2 ∨ -b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ p_758 ∨ b^{379, 3}_0 c in DIMACS: 24464 -24465 24466 758 -24467 0 24464 -24465 24466 758 -24468 0 24464 -24465 24466 758 24469 0 c 1-1 --> 0 c (-b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ b^{379, 2}_0 ∧ -p_758) -> (-b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ -b^{379, 3}_0) c in CNF: c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ p_758 ∨ -b^{379, 3}_2 c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ p_758 ∨ -b^{379, 3}_1 c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ p_758 ∨ -b^{379, 3}_0 c in DIMACS: 24464 24465 -24466 758 -24467 0 24464 24465 -24466 758 -24468 0 24464 24465 -24466 758 -24469 0 c 0-1 --> -1 c (-b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ -b^{379, 2}_0 ∧ -p_758) -> ( b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ b^{379, 3}_0) c in CNF: c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ p_758 ∨ b^{379, 3}_2 c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ p_758 ∨ -b^{379, 3}_1 c b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ p_758 ∨ b^{379, 3}_0 c in DIMACS: 24464 24465 24466 758 24467 0 24464 24465 24466 758 -24468 0 24464 24465 24466 758 24469 0 c -1-1 --> -2 c ( b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ b^{379, 2}_0 ∧ -p_758) -> ( b^{379, 3}_2 ∧ b^{379, 3}_1 ∧ -b^{379, 3}_0) c in CNF: c -b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ p_758 ∨ b^{379, 3}_2 c -b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ p_758 ∨ b^{379, 3}_1 c -b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ p_758 ∨ -b^{379, 3}_0 c in DIMACS: -24464 24465 -24466 758 24467 0 -24464 24465 -24466 758 24468 0 -24464 24465 -24466 758 -24469 0 c -2-1 --> break c ( b^{379, 2}_2 ∧ b^{379, 2}_1 ∧ -b^{379, 2}_0 ∧ -p_758) -> break c in CNF: c -b^{379, 2}_2 ∨ -b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ p_758 ∨ break c in DIMACS: -24464 -24465 24466 758 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{379, 2}_2 ∧ -b^{379, 2}_1 ∧ -b^{379, 2}_0 ∧ true) c in CNF: c -b^{379, 2}_2 ∨ b^{379, 2}_1 ∨ b^{379, 2}_0 ∨ false c in DIMACS: -24464 24465 24466 0 c 3 does not represent an automaton state. c -(-b^{379, 2}_2 ∧ b^{379, 2}_1 ∧ b^{379, 2}_0 ∧ true) c in CNF: c b^{379, 2}_2 ∨ -b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ false c in DIMACS: 24464 -24465 -24466 0 c -3 does not represent an automaton state. c -( b^{379, 2}_2 ∧ b^{379, 2}_1 ∧ b^{379, 2}_0 ∧ true) c in CNF: c -b^{379, 2}_2 ∨ -b^{379, 2}_1 ∨ -b^{379, 2}_0 ∨ false c in DIMACS: -24464 -24465 -24466 0 c i = 3 c -2+1 --> -1 c ( b^{379, 3}_2 ∧ b^{379, 3}_1 ∧ -b^{379, 3}_0 ∧ p_1137) -> ( b^{379, 4}_2 ∧ -b^{379, 4}_1 ∧ b^{379, 4}_0) c in CNF: c -b^{379, 3}_2 ∨ -b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ -p_1137 ∨ b^{379, 4}_2 c -b^{379, 3}_2 ∨ -b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ -p_1137 ∨ -b^{379, 4}_1 c -b^{379, 3}_2 ∨ -b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ -p_1137 ∨ b^{379, 4}_0 c in DIMACS: -24467 -24468 24469 -1137 24470 0 -24467 -24468 24469 -1137 -24471 0 -24467 -24468 24469 -1137 24472 0 c -1+1 --> 0 c ( b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ b^{379, 3}_0 ∧ p_1137) -> (-b^{379, 4}_2 ∧ -b^{379, 4}_1 ∧ -b^{379, 4}_0) c in CNF: c -b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ -p_1137 ∨ -b^{379, 4}_2 c -b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ -p_1137 ∨ -b^{379, 4}_1 c -b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ -p_1137 ∨ -b^{379, 4}_0 c in DIMACS: -24467 24468 -24469 -1137 -24470 0 -24467 24468 -24469 -1137 -24471 0 -24467 24468 -24469 -1137 -24472 0 c 0+1 --> 1 c (-b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ -b^{379, 3}_0 ∧ p_1137) -> (-b^{379, 4}_2 ∧ -b^{379, 4}_1 ∧ b^{379, 4}_0) c in CNF: c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ -p_1137 ∨ -b^{379, 4}_2 c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ -p_1137 ∨ -b^{379, 4}_1 c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ -p_1137 ∨ b^{379, 4}_0 c in DIMACS: 24467 24468 24469 -1137 -24470 0 24467 24468 24469 -1137 -24471 0 24467 24468 24469 -1137 24472 0 c 1+1 --> 2 c (-b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ b^{379, 3}_0 ∧ p_1137) -> (-b^{379, 4}_2 ∧ b^{379, 4}_1 ∧ -b^{379, 4}_0) c in CNF: c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ -p_1137 ∨ -b^{379, 4}_2 c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ -p_1137 ∨ b^{379, 4}_1 c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ -p_1137 ∨ -b^{379, 4}_0 c in DIMACS: 24467 24468 -24469 -1137 -24470 0 24467 24468 -24469 -1137 24471 0 24467 24468 -24469 -1137 -24472 0 c 2+1 --> break c (-b^{379, 3}_2 ∧ b^{379, 3}_1 ∧ -b^{379, 3}_0 ∧ p_1137) -> break c in CNF: c b^{379, 3}_2 ∨ -b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ -p_1137 ∨ break c in DIMACS: 24467 -24468 24469 -1137 1162 0 c 2-1 --> 1 c (-b^{379, 3}_2 ∧ b^{379, 3}_1 ∧ -b^{379, 3}_0 ∧ -p_1137) -> (-b^{379, 4}_2 ∧ -b^{379, 4}_1 ∧ b^{379, 4}_0) c in CNF: c b^{379, 3}_2 ∨ -b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ p_1137 ∨ -b^{379, 4}_2 c b^{379, 3}_2 ∨ -b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ p_1137 ∨ -b^{379, 4}_1 c b^{379, 3}_2 ∨ -b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ p_1137 ∨ b^{379, 4}_0 c in DIMACS: 24467 -24468 24469 1137 -24470 0 24467 -24468 24469 1137 -24471 0 24467 -24468 24469 1137 24472 0 c 1-1 --> 0 c (-b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ b^{379, 3}_0 ∧ -p_1137) -> (-b^{379, 4}_2 ∧ -b^{379, 4}_1 ∧ -b^{379, 4}_0) c in CNF: c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ p_1137 ∨ -b^{379, 4}_2 c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ p_1137 ∨ -b^{379, 4}_1 c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ p_1137 ∨ -b^{379, 4}_0 c in DIMACS: 24467 24468 -24469 1137 -24470 0 24467 24468 -24469 1137 -24471 0 24467 24468 -24469 1137 -24472 0 c 0-1 --> -1 c (-b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ -b^{379, 3}_0 ∧ -p_1137) -> ( b^{379, 4}_2 ∧ -b^{379, 4}_1 ∧ b^{379, 4}_0) c in CNF: c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ p_1137 ∨ b^{379, 4}_2 c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ p_1137 ∨ -b^{379, 4}_1 c b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ p_1137 ∨ b^{379, 4}_0 c in DIMACS: 24467 24468 24469 1137 24470 0 24467 24468 24469 1137 -24471 0 24467 24468 24469 1137 24472 0 c -1-1 --> -2 c ( b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ b^{379, 3}_0 ∧ -p_1137) -> ( b^{379, 4}_2 ∧ b^{379, 4}_1 ∧ -b^{379, 4}_0) c in CNF: c -b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ p_1137 ∨ b^{379, 4}_2 c -b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ p_1137 ∨ b^{379, 4}_1 c -b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ p_1137 ∨ -b^{379, 4}_0 c in DIMACS: -24467 24468 -24469 1137 24470 0 -24467 24468 -24469 1137 24471 0 -24467 24468 -24469 1137 -24472 0 c -2-1 --> break c ( b^{379, 3}_2 ∧ b^{379, 3}_1 ∧ -b^{379, 3}_0 ∧ -p_1137) -> break c in CNF: c -b^{379, 3}_2 ∨ -b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ p_1137 ∨ break c in DIMACS: -24467 -24468 24469 1137 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{379, 3}_2 ∧ -b^{379, 3}_1 ∧ -b^{379, 3}_0 ∧ true) c in CNF: c -b^{379, 3}_2 ∨ b^{379, 3}_1 ∨ b^{379, 3}_0 ∨ false c in DIMACS: -24467 24468 24469 0 c 3 does not represent an automaton state. c -(-b^{379, 3}_2 ∧ b^{379, 3}_1 ∧ b^{379, 3}_0 ∧ true) c in CNF: c b^{379, 3}_2 ∨ -b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ false c in DIMACS: 24467 -24468 -24469 0 c -3 does not represent an automaton state. c -( b^{379, 3}_2 ∧ b^{379, 3}_1 ∧ b^{379, 3}_0 ∧ true) c in CNF: c -b^{379, 3}_2 ∨ -b^{379, 3}_1 ∨ -b^{379, 3}_0 ∨ false c in DIMACS: -24467 -24468 -24469 0 c INIT for k = 380 c -b^{380, 1}_2 c -b^{380, 1}_1 c -b^{380, 1}_0 c in DIMACS: -24473 0 -24474 0 -24475 0 c Transitions for k = 380 c i = 1 c -2+1 --> -1 c ( b^{380, 1}_2 ∧ b^{380, 1}_1 ∧ -b^{380, 1}_0 ∧ p_380) -> ( b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ b^{380, 2}_0) c in CNF: c -b^{380, 1}_2 ∨ -b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ -p_380 ∨ b^{380, 2}_2 c -b^{380, 1}_2 ∨ -b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ -p_380 ∨ -b^{380, 2}_1 c -b^{380, 1}_2 ∨ -b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ -p_380 ∨ b^{380, 2}_0 c in DIMACS: -24473 -24474 24475 -380 24476 0 -24473 -24474 24475 -380 -24477 0 -24473 -24474 24475 -380 24478 0 c -1+1 --> 0 c ( b^{380, 1}_2 ∧ -b^{380, 1}_1 ∧ b^{380, 1}_0 ∧ p_380) -> (-b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ -b^{380, 2}_0) c in CNF: c -b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ -p_380 ∨ -b^{380, 2}_2 c -b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ -p_380 ∨ -b^{380, 2}_1 c -b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ -p_380 ∨ -b^{380, 2}_0 c in DIMACS: -24473 24474 -24475 -380 -24476 0 -24473 24474 -24475 -380 -24477 0 -24473 24474 -24475 -380 -24478 0 c 0+1 --> 1 c (-b^{380, 1}_2 ∧ -b^{380, 1}_1 ∧ -b^{380, 1}_0 ∧ p_380) -> (-b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ b^{380, 2}_0) c in CNF: c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ -p_380 ∨ -b^{380, 2}_2 c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ -p_380 ∨ -b^{380, 2}_1 c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ -p_380 ∨ b^{380, 2}_0 c in DIMACS: 24473 24474 24475 -380 -24476 0 24473 24474 24475 -380 -24477 0 24473 24474 24475 -380 24478 0 c 1+1 --> 2 c (-b^{380, 1}_2 ∧ -b^{380, 1}_1 ∧ b^{380, 1}_0 ∧ p_380) -> (-b^{380, 2}_2 ∧ b^{380, 2}_1 ∧ -b^{380, 2}_0) c in CNF: c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ -p_380 ∨ -b^{380, 2}_2 c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ -p_380 ∨ b^{380, 2}_1 c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ -p_380 ∨ -b^{380, 2}_0 c in DIMACS: 24473 24474 -24475 -380 -24476 0 24473 24474 -24475 -380 24477 0 24473 24474 -24475 -380 -24478 0 c 2+1 --> break c (-b^{380, 1}_2 ∧ b^{380, 1}_1 ∧ -b^{380, 1}_0 ∧ p_380) -> break c in CNF: c b^{380, 1}_2 ∨ -b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ -p_380 ∨ break c in DIMACS: 24473 -24474 24475 -380 1162 0 c 2-1 --> 1 c (-b^{380, 1}_2 ∧ b^{380, 1}_1 ∧ -b^{380, 1}_0 ∧ -p_380) -> (-b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ b^{380, 2}_0) c in CNF: c b^{380, 1}_2 ∨ -b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ p_380 ∨ -b^{380, 2}_2 c b^{380, 1}_2 ∨ -b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ p_380 ∨ -b^{380, 2}_1 c b^{380, 1}_2 ∨ -b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ p_380 ∨ b^{380, 2}_0 c in DIMACS: 24473 -24474 24475 380 -24476 0 24473 -24474 24475 380 -24477 0 24473 -24474 24475 380 24478 0 c 1-1 --> 0 c (-b^{380, 1}_2 ∧ -b^{380, 1}_1 ∧ b^{380, 1}_0 ∧ -p_380) -> (-b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ -b^{380, 2}_0) c in CNF: c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ p_380 ∨ -b^{380, 2}_2 c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ p_380 ∨ -b^{380, 2}_1 c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ p_380 ∨ -b^{380, 2}_0 c in DIMACS: 24473 24474 -24475 380 -24476 0 24473 24474 -24475 380 -24477 0 24473 24474 -24475 380 -24478 0 c 0-1 --> -1 c (-b^{380, 1}_2 ∧ -b^{380, 1}_1 ∧ -b^{380, 1}_0 ∧ -p_380) -> ( b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ b^{380, 2}_0) c in CNF: c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ p_380 ∨ b^{380, 2}_2 c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ p_380 ∨ -b^{380, 2}_1 c b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ p_380 ∨ b^{380, 2}_0 c in DIMACS: 24473 24474 24475 380 24476 0 24473 24474 24475 380 -24477 0 24473 24474 24475 380 24478 0 c -1-1 --> -2 c ( b^{380, 1}_2 ∧ -b^{380, 1}_1 ∧ b^{380, 1}_0 ∧ -p_380) -> ( b^{380, 2}_2 ∧ b^{380, 2}_1 ∧ -b^{380, 2}_0) c in CNF: c -b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ p_380 ∨ b^{380, 2}_2 c -b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ p_380 ∨ b^{380, 2}_1 c -b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ p_380 ∨ -b^{380, 2}_0 c in DIMACS: -24473 24474 -24475 380 24476 0 -24473 24474 -24475 380 24477 0 -24473 24474 -24475 380 -24478 0 c -2-1 --> break c ( b^{380, 1}_2 ∧ b^{380, 1}_1 ∧ -b^{380, 1}_0 ∧ -p_380) -> break c in CNF: c -b^{380, 1}_2 ∨ -b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ p_380 ∨ break c in DIMACS: -24473 -24474 24475 380 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{380, 1}_2 ∧ -b^{380, 1}_1 ∧ -b^{380, 1}_0 ∧ true) c in CNF: c -b^{380, 1}_2 ∨ b^{380, 1}_1 ∨ b^{380, 1}_0 ∨ false c in DIMACS: -24473 24474 24475 0 c 3 does not represent an automaton state. c -(-b^{380, 1}_2 ∧ b^{380, 1}_1 ∧ b^{380, 1}_0 ∧ true) c in CNF: c b^{380, 1}_2 ∨ -b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ false c in DIMACS: 24473 -24474 -24475 0 c -3 does not represent an automaton state. c -( b^{380, 1}_2 ∧ b^{380, 1}_1 ∧ b^{380, 1}_0 ∧ true) c in CNF: c -b^{380, 1}_2 ∨ -b^{380, 1}_1 ∨ -b^{380, 1}_0 ∨ false c in DIMACS: -24473 -24474 -24475 0 c i = 2 c -2+1 --> -1 c ( b^{380, 2}_2 ∧ b^{380, 2}_1 ∧ -b^{380, 2}_0 ∧ p_760) -> ( b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ b^{380, 3}_0) c in CNF: c -b^{380, 2}_2 ∨ -b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ -p_760 ∨ b^{380, 3}_2 c -b^{380, 2}_2 ∨ -b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ -p_760 ∨ -b^{380, 3}_1 c -b^{380, 2}_2 ∨ -b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ -p_760 ∨ b^{380, 3}_0 c in DIMACS: -24476 -24477 24478 -760 24479 0 -24476 -24477 24478 -760 -24480 0 -24476 -24477 24478 -760 24481 0 c -1+1 --> 0 c ( b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ b^{380, 2}_0 ∧ p_760) -> (-b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ -b^{380, 3}_0) c in CNF: c -b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ -p_760 ∨ -b^{380, 3}_2 c -b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ -p_760 ∨ -b^{380, 3}_1 c -b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ -p_760 ∨ -b^{380, 3}_0 c in DIMACS: -24476 24477 -24478 -760 -24479 0 -24476 24477 -24478 -760 -24480 0 -24476 24477 -24478 -760 -24481 0 c 0+1 --> 1 c (-b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ -b^{380, 2}_0 ∧ p_760) -> (-b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ b^{380, 3}_0) c in CNF: c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ -p_760 ∨ -b^{380, 3}_2 c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ -p_760 ∨ -b^{380, 3}_1 c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ -p_760 ∨ b^{380, 3}_0 c in DIMACS: 24476 24477 24478 -760 -24479 0 24476 24477 24478 -760 -24480 0 24476 24477 24478 -760 24481 0 c 1+1 --> 2 c (-b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ b^{380, 2}_0 ∧ p_760) -> (-b^{380, 3}_2 ∧ b^{380, 3}_1 ∧ -b^{380, 3}_0) c in CNF: c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ -p_760 ∨ -b^{380, 3}_2 c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ -p_760 ∨ b^{380, 3}_1 c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ -p_760 ∨ -b^{380, 3}_0 c in DIMACS: 24476 24477 -24478 -760 -24479 0 24476 24477 -24478 -760 24480 0 24476 24477 -24478 -760 -24481 0 c 2+1 --> break c (-b^{380, 2}_2 ∧ b^{380, 2}_1 ∧ -b^{380, 2}_0 ∧ p_760) -> break c in CNF: c b^{380, 2}_2 ∨ -b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ -p_760 ∨ break c in DIMACS: 24476 -24477 24478 -760 1162 0 c 2-1 --> 1 c (-b^{380, 2}_2 ∧ b^{380, 2}_1 ∧ -b^{380, 2}_0 ∧ -p_760) -> (-b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ b^{380, 3}_0) c in CNF: c b^{380, 2}_2 ∨ -b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ p_760 ∨ -b^{380, 3}_2 c b^{380, 2}_2 ∨ -b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ p_760 ∨ -b^{380, 3}_1 c b^{380, 2}_2 ∨ -b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ p_760 ∨ b^{380, 3}_0 c in DIMACS: 24476 -24477 24478 760 -24479 0 24476 -24477 24478 760 -24480 0 24476 -24477 24478 760 24481 0 c 1-1 --> 0 c (-b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ b^{380, 2}_0 ∧ -p_760) -> (-b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ -b^{380, 3}_0) c in CNF: c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ p_760 ∨ -b^{380, 3}_2 c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ p_760 ∨ -b^{380, 3}_1 c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ p_760 ∨ -b^{380, 3}_0 c in DIMACS: 24476 24477 -24478 760 -24479 0 24476 24477 -24478 760 -24480 0 24476 24477 -24478 760 -24481 0 c 0-1 --> -1 c (-b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ -b^{380, 2}_0 ∧ -p_760) -> ( b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ b^{380, 3}_0) c in CNF: c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ p_760 ∨ b^{380, 3}_2 c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ p_760 ∨ -b^{380, 3}_1 c b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ p_760 ∨ b^{380, 3}_0 c in DIMACS: 24476 24477 24478 760 24479 0 24476 24477 24478 760 -24480 0 24476 24477 24478 760 24481 0 c -1-1 --> -2 c ( b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ b^{380, 2}_0 ∧ -p_760) -> ( b^{380, 3}_2 ∧ b^{380, 3}_1 ∧ -b^{380, 3}_0) c in CNF: c -b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ p_760 ∨ b^{380, 3}_2 c -b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ p_760 ∨ b^{380, 3}_1 c -b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ p_760 ∨ -b^{380, 3}_0 c in DIMACS: -24476 24477 -24478 760 24479 0 -24476 24477 -24478 760 24480 0 -24476 24477 -24478 760 -24481 0 c -2-1 --> break c ( b^{380, 2}_2 ∧ b^{380, 2}_1 ∧ -b^{380, 2}_0 ∧ -p_760) -> break c in CNF: c -b^{380, 2}_2 ∨ -b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ p_760 ∨ break c in DIMACS: -24476 -24477 24478 760 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{380, 2}_2 ∧ -b^{380, 2}_1 ∧ -b^{380, 2}_0 ∧ true) c in CNF: c -b^{380, 2}_2 ∨ b^{380, 2}_1 ∨ b^{380, 2}_0 ∨ false c in DIMACS: -24476 24477 24478 0 c 3 does not represent an automaton state. c -(-b^{380, 2}_2 ∧ b^{380, 2}_1 ∧ b^{380, 2}_0 ∧ true) c in CNF: c b^{380, 2}_2 ∨ -b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ false c in DIMACS: 24476 -24477 -24478 0 c -3 does not represent an automaton state. c -( b^{380, 2}_2 ∧ b^{380, 2}_1 ∧ b^{380, 2}_0 ∧ true) c in CNF: c -b^{380, 2}_2 ∨ -b^{380, 2}_1 ∨ -b^{380, 2}_0 ∨ false c in DIMACS: -24476 -24477 -24478 0 c i = 3 c -2+1 --> -1 c ( b^{380, 3}_2 ∧ b^{380, 3}_1 ∧ -b^{380, 3}_0 ∧ p_1140) -> ( b^{380, 4}_2 ∧ -b^{380, 4}_1 ∧ b^{380, 4}_0) c in CNF: c -b^{380, 3}_2 ∨ -b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ -p_1140 ∨ b^{380, 4}_2 c -b^{380, 3}_2 ∨ -b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ -p_1140 ∨ -b^{380, 4}_1 c -b^{380, 3}_2 ∨ -b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ -p_1140 ∨ b^{380, 4}_0 c in DIMACS: -24479 -24480 24481 -1140 24482 0 -24479 -24480 24481 -1140 -24483 0 -24479 -24480 24481 -1140 24484 0 c -1+1 --> 0 c ( b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ b^{380, 3}_0 ∧ p_1140) -> (-b^{380, 4}_2 ∧ -b^{380, 4}_1 ∧ -b^{380, 4}_0) c in CNF: c -b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ -p_1140 ∨ -b^{380, 4}_2 c -b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ -p_1140 ∨ -b^{380, 4}_1 c -b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ -p_1140 ∨ -b^{380, 4}_0 c in DIMACS: -24479 24480 -24481 -1140 -24482 0 -24479 24480 -24481 -1140 -24483 0 -24479 24480 -24481 -1140 -24484 0 c 0+1 --> 1 c (-b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ -b^{380, 3}_0 ∧ p_1140) -> (-b^{380, 4}_2 ∧ -b^{380, 4}_1 ∧ b^{380, 4}_0) c in CNF: c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ -p_1140 ∨ -b^{380, 4}_2 c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ -p_1140 ∨ -b^{380, 4}_1 c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ -p_1140 ∨ b^{380, 4}_0 c in DIMACS: 24479 24480 24481 -1140 -24482 0 24479 24480 24481 -1140 -24483 0 24479 24480 24481 -1140 24484 0 c 1+1 --> 2 c (-b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ b^{380, 3}_0 ∧ p_1140) -> (-b^{380, 4}_2 ∧ b^{380, 4}_1 ∧ -b^{380, 4}_0) c in CNF: c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ -p_1140 ∨ -b^{380, 4}_2 c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ -p_1140 ∨ b^{380, 4}_1 c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ -p_1140 ∨ -b^{380, 4}_0 c in DIMACS: 24479 24480 -24481 -1140 -24482 0 24479 24480 -24481 -1140 24483 0 24479 24480 -24481 -1140 -24484 0 c 2+1 --> break c (-b^{380, 3}_2 ∧ b^{380, 3}_1 ∧ -b^{380, 3}_0 ∧ p_1140) -> break c in CNF: c b^{380, 3}_2 ∨ -b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ -p_1140 ∨ break c in DIMACS: 24479 -24480 24481 -1140 1162 0 c 2-1 --> 1 c (-b^{380, 3}_2 ∧ b^{380, 3}_1 ∧ -b^{380, 3}_0 ∧ -p_1140) -> (-b^{380, 4}_2 ∧ -b^{380, 4}_1 ∧ b^{380, 4}_0) c in CNF: c b^{380, 3}_2 ∨ -b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ p_1140 ∨ -b^{380, 4}_2 c b^{380, 3}_2 ∨ -b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ p_1140 ∨ -b^{380, 4}_1 c b^{380, 3}_2 ∨ -b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ p_1140 ∨ b^{380, 4}_0 c in DIMACS: 24479 -24480 24481 1140 -24482 0 24479 -24480 24481 1140 -24483 0 24479 -24480 24481 1140 24484 0 c 1-1 --> 0 c (-b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ b^{380, 3}_0 ∧ -p_1140) -> (-b^{380, 4}_2 ∧ -b^{380, 4}_1 ∧ -b^{380, 4}_0) c in CNF: c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ p_1140 ∨ -b^{380, 4}_2 c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ p_1140 ∨ -b^{380, 4}_1 c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ p_1140 ∨ -b^{380, 4}_0 c in DIMACS: 24479 24480 -24481 1140 -24482 0 24479 24480 -24481 1140 -24483 0 24479 24480 -24481 1140 -24484 0 c 0-1 --> -1 c (-b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ -b^{380, 3}_0 ∧ -p_1140) -> ( b^{380, 4}_2 ∧ -b^{380, 4}_1 ∧ b^{380, 4}_0) c in CNF: c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ p_1140 ∨ b^{380, 4}_2 c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ p_1140 ∨ -b^{380, 4}_1 c b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ p_1140 ∨ b^{380, 4}_0 c in DIMACS: 24479 24480 24481 1140 24482 0 24479 24480 24481 1140 -24483 0 24479 24480 24481 1140 24484 0 c -1-1 --> -2 c ( b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ b^{380, 3}_0 ∧ -p_1140) -> ( b^{380, 4}_2 ∧ b^{380, 4}_1 ∧ -b^{380, 4}_0) c in CNF: c -b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ p_1140 ∨ b^{380, 4}_2 c -b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ p_1140 ∨ b^{380, 4}_1 c -b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ p_1140 ∨ -b^{380, 4}_0 c in DIMACS: -24479 24480 -24481 1140 24482 0 -24479 24480 -24481 1140 24483 0 -24479 24480 -24481 1140 -24484 0 c -2-1 --> break c ( b^{380, 3}_2 ∧ b^{380, 3}_1 ∧ -b^{380, 3}_0 ∧ -p_1140) -> break c in CNF: c -b^{380, 3}_2 ∨ -b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ p_1140 ∨ break c in DIMACS: -24479 -24480 24481 1140 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{380, 3}_2 ∧ -b^{380, 3}_1 ∧ -b^{380, 3}_0 ∧ true) c in CNF: c -b^{380, 3}_2 ∨ b^{380, 3}_1 ∨ b^{380, 3}_0 ∨ false c in DIMACS: -24479 24480 24481 0 c 3 does not represent an automaton state. c -(-b^{380, 3}_2 ∧ b^{380, 3}_1 ∧ b^{380, 3}_0 ∧ true) c in CNF: c b^{380, 3}_2 ∨ -b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ false c in DIMACS: 24479 -24480 -24481 0 c -3 does not represent an automaton state. c -( b^{380, 3}_2 ∧ b^{380, 3}_1 ∧ b^{380, 3}_0 ∧ true) c in CNF: c -b^{380, 3}_2 ∨ -b^{380, 3}_1 ∨ -b^{380, 3}_0 ∨ false c in DIMACS: -24479 -24480 -24481 0 c INIT for k = 381 c -b^{381, 1}_2 c -b^{381, 1}_1 c -b^{381, 1}_0 c in DIMACS: -24485 0 -24486 0 -24487 0 c Transitions for k = 381 c i = 1 c -2+1 --> -1 c ( b^{381, 1}_2 ∧ b^{381, 1}_1 ∧ -b^{381, 1}_0 ∧ p_381) -> ( b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ b^{381, 2}_0) c in CNF: c -b^{381, 1}_2 ∨ -b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ -p_381 ∨ b^{381, 2}_2 c -b^{381, 1}_2 ∨ -b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ -p_381 ∨ -b^{381, 2}_1 c -b^{381, 1}_2 ∨ -b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ -p_381 ∨ b^{381, 2}_0 c in DIMACS: -24485 -24486 24487 -381 24488 0 -24485 -24486 24487 -381 -24489 0 -24485 -24486 24487 -381 24490 0 c -1+1 --> 0 c ( b^{381, 1}_2 ∧ -b^{381, 1}_1 ∧ b^{381, 1}_0 ∧ p_381) -> (-b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ -b^{381, 2}_0) c in CNF: c -b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ -p_381 ∨ -b^{381, 2}_2 c -b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ -p_381 ∨ -b^{381, 2}_1 c -b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ -p_381 ∨ -b^{381, 2}_0 c in DIMACS: -24485 24486 -24487 -381 -24488 0 -24485 24486 -24487 -381 -24489 0 -24485 24486 -24487 -381 -24490 0 c 0+1 --> 1 c (-b^{381, 1}_2 ∧ -b^{381, 1}_1 ∧ -b^{381, 1}_0 ∧ p_381) -> (-b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ b^{381, 2}_0) c in CNF: c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ -p_381 ∨ -b^{381, 2}_2 c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ -p_381 ∨ -b^{381, 2}_1 c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ -p_381 ∨ b^{381, 2}_0 c in DIMACS: 24485 24486 24487 -381 -24488 0 24485 24486 24487 -381 -24489 0 24485 24486 24487 -381 24490 0 c 1+1 --> 2 c (-b^{381, 1}_2 ∧ -b^{381, 1}_1 ∧ b^{381, 1}_0 ∧ p_381) -> (-b^{381, 2}_2 ∧ b^{381, 2}_1 ∧ -b^{381, 2}_0) c in CNF: c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ -p_381 ∨ -b^{381, 2}_2 c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ -p_381 ∨ b^{381, 2}_1 c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ -p_381 ∨ -b^{381, 2}_0 c in DIMACS: 24485 24486 -24487 -381 -24488 0 24485 24486 -24487 -381 24489 0 24485 24486 -24487 -381 -24490 0 c 2+1 --> break c (-b^{381, 1}_2 ∧ b^{381, 1}_1 ∧ -b^{381, 1}_0 ∧ p_381) -> break c in CNF: c b^{381, 1}_2 ∨ -b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ -p_381 ∨ break c in DIMACS: 24485 -24486 24487 -381 1162 0 c 2-1 --> 1 c (-b^{381, 1}_2 ∧ b^{381, 1}_1 ∧ -b^{381, 1}_0 ∧ -p_381) -> (-b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ b^{381, 2}_0) c in CNF: c b^{381, 1}_2 ∨ -b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ p_381 ∨ -b^{381, 2}_2 c b^{381, 1}_2 ∨ -b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ p_381 ∨ -b^{381, 2}_1 c b^{381, 1}_2 ∨ -b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ p_381 ∨ b^{381, 2}_0 c in DIMACS: 24485 -24486 24487 381 -24488 0 24485 -24486 24487 381 -24489 0 24485 -24486 24487 381 24490 0 c 1-1 --> 0 c (-b^{381, 1}_2 ∧ -b^{381, 1}_1 ∧ b^{381, 1}_0 ∧ -p_381) -> (-b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ -b^{381, 2}_0) c in CNF: c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ p_381 ∨ -b^{381, 2}_2 c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ p_381 ∨ -b^{381, 2}_1 c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ p_381 ∨ -b^{381, 2}_0 c in DIMACS: 24485 24486 -24487 381 -24488 0 24485 24486 -24487 381 -24489 0 24485 24486 -24487 381 -24490 0 c 0-1 --> -1 c (-b^{381, 1}_2 ∧ -b^{381, 1}_1 ∧ -b^{381, 1}_0 ∧ -p_381) -> ( b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ b^{381, 2}_0) c in CNF: c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ p_381 ∨ b^{381, 2}_2 c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ p_381 ∨ -b^{381, 2}_1 c b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ p_381 ∨ b^{381, 2}_0 c in DIMACS: 24485 24486 24487 381 24488 0 24485 24486 24487 381 -24489 0 24485 24486 24487 381 24490 0 c -1-1 --> -2 c ( b^{381, 1}_2 ∧ -b^{381, 1}_1 ∧ b^{381, 1}_0 ∧ -p_381) -> ( b^{381, 2}_2 ∧ b^{381, 2}_1 ∧ -b^{381, 2}_0) c in CNF: c -b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ p_381 ∨ b^{381, 2}_2 c -b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ p_381 ∨ b^{381, 2}_1 c -b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ p_381 ∨ -b^{381, 2}_0 c in DIMACS: -24485 24486 -24487 381 24488 0 -24485 24486 -24487 381 24489 0 -24485 24486 -24487 381 -24490 0 c -2-1 --> break c ( b^{381, 1}_2 ∧ b^{381, 1}_1 ∧ -b^{381, 1}_0 ∧ -p_381) -> break c in CNF: c -b^{381, 1}_2 ∨ -b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ p_381 ∨ break c in DIMACS: -24485 -24486 24487 381 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{381, 1}_2 ∧ -b^{381, 1}_1 ∧ -b^{381, 1}_0 ∧ true) c in CNF: c -b^{381, 1}_2 ∨ b^{381, 1}_1 ∨ b^{381, 1}_0 ∨ false c in DIMACS: -24485 24486 24487 0 c 3 does not represent an automaton state. c -(-b^{381, 1}_2 ∧ b^{381, 1}_1 ∧ b^{381, 1}_0 ∧ true) c in CNF: c b^{381, 1}_2 ∨ -b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ false c in DIMACS: 24485 -24486 -24487 0 c -3 does not represent an automaton state. c -( b^{381, 1}_2 ∧ b^{381, 1}_1 ∧ b^{381, 1}_0 ∧ true) c in CNF: c -b^{381, 1}_2 ∨ -b^{381, 1}_1 ∨ -b^{381, 1}_0 ∨ false c in DIMACS: -24485 -24486 -24487 0 c i = 2 c -2+1 --> -1 c ( b^{381, 2}_2 ∧ b^{381, 2}_1 ∧ -b^{381, 2}_0 ∧ p_762) -> ( b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ b^{381, 3}_0) c in CNF: c -b^{381, 2}_2 ∨ -b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ -p_762 ∨ b^{381, 3}_2 c -b^{381, 2}_2 ∨ -b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ -p_762 ∨ -b^{381, 3}_1 c -b^{381, 2}_2 ∨ -b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ -p_762 ∨ b^{381, 3}_0 c in DIMACS: -24488 -24489 24490 -762 24491 0 -24488 -24489 24490 -762 -24492 0 -24488 -24489 24490 -762 24493 0 c -1+1 --> 0 c ( b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ b^{381, 2}_0 ∧ p_762) -> (-b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ -b^{381, 3}_0) c in CNF: c -b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ -p_762 ∨ -b^{381, 3}_2 c -b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ -p_762 ∨ -b^{381, 3}_1 c -b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ -p_762 ∨ -b^{381, 3}_0 c in DIMACS: -24488 24489 -24490 -762 -24491 0 -24488 24489 -24490 -762 -24492 0 -24488 24489 -24490 -762 -24493 0 c 0+1 --> 1 c (-b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ -b^{381, 2}_0 ∧ p_762) -> (-b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ b^{381, 3}_0) c in CNF: c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ -p_762 ∨ -b^{381, 3}_2 c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ -p_762 ∨ -b^{381, 3}_1 c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ -p_762 ∨ b^{381, 3}_0 c in DIMACS: 24488 24489 24490 -762 -24491 0 24488 24489 24490 -762 -24492 0 24488 24489 24490 -762 24493 0 c 1+1 --> 2 c (-b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ b^{381, 2}_0 ∧ p_762) -> (-b^{381, 3}_2 ∧ b^{381, 3}_1 ∧ -b^{381, 3}_0) c in CNF: c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ -p_762 ∨ -b^{381, 3}_2 c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ -p_762 ∨ b^{381, 3}_1 c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ -p_762 ∨ -b^{381, 3}_0 c in DIMACS: 24488 24489 -24490 -762 -24491 0 24488 24489 -24490 -762 24492 0 24488 24489 -24490 -762 -24493 0 c 2+1 --> break c (-b^{381, 2}_2 ∧ b^{381, 2}_1 ∧ -b^{381, 2}_0 ∧ p_762) -> break c in CNF: c b^{381, 2}_2 ∨ -b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ -p_762 ∨ break c in DIMACS: 24488 -24489 24490 -762 1162 0 c 2-1 --> 1 c (-b^{381, 2}_2 ∧ b^{381, 2}_1 ∧ -b^{381, 2}_0 ∧ -p_762) -> (-b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ b^{381, 3}_0) c in CNF: c b^{381, 2}_2 ∨ -b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ p_762 ∨ -b^{381, 3}_2 c b^{381, 2}_2 ∨ -b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ p_762 ∨ -b^{381, 3}_1 c b^{381, 2}_2 ∨ -b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ p_762 ∨ b^{381, 3}_0 c in DIMACS: 24488 -24489 24490 762 -24491 0 24488 -24489 24490 762 -24492 0 24488 -24489 24490 762 24493 0 c 1-1 --> 0 c (-b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ b^{381, 2}_0 ∧ -p_762) -> (-b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ -b^{381, 3}_0) c in CNF: c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ p_762 ∨ -b^{381, 3}_2 c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ p_762 ∨ -b^{381, 3}_1 c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ p_762 ∨ -b^{381, 3}_0 c in DIMACS: 24488 24489 -24490 762 -24491 0 24488 24489 -24490 762 -24492 0 24488 24489 -24490 762 -24493 0 c 0-1 --> -1 c (-b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ -b^{381, 2}_0 ∧ -p_762) -> ( b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ b^{381, 3}_0) c in CNF: c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ p_762 ∨ b^{381, 3}_2 c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ p_762 ∨ -b^{381, 3}_1 c b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ p_762 ∨ b^{381, 3}_0 c in DIMACS: 24488 24489 24490 762 24491 0 24488 24489 24490 762 -24492 0 24488 24489 24490 762 24493 0 c -1-1 --> -2 c ( b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ b^{381, 2}_0 ∧ -p_762) -> ( b^{381, 3}_2 ∧ b^{381, 3}_1 ∧ -b^{381, 3}_0) c in CNF: c -b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ p_762 ∨ b^{381, 3}_2 c -b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ p_762 ∨ b^{381, 3}_1 c -b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ p_762 ∨ -b^{381, 3}_0 c in DIMACS: -24488 24489 -24490 762 24491 0 -24488 24489 -24490 762 24492 0 -24488 24489 -24490 762 -24493 0 c -2-1 --> break c ( b^{381, 2}_2 ∧ b^{381, 2}_1 ∧ -b^{381, 2}_0 ∧ -p_762) -> break c in CNF: c -b^{381, 2}_2 ∨ -b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ p_762 ∨ break c in DIMACS: -24488 -24489 24490 762 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{381, 2}_2 ∧ -b^{381, 2}_1 ∧ -b^{381, 2}_0 ∧ true) c in CNF: c -b^{381, 2}_2 ∨ b^{381, 2}_1 ∨ b^{381, 2}_0 ∨ false c in DIMACS: -24488 24489 24490 0 c 3 does not represent an automaton state. c -(-b^{381, 2}_2 ∧ b^{381, 2}_1 ∧ b^{381, 2}_0 ∧ true) c in CNF: c b^{381, 2}_2 ∨ -b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ false c in DIMACS: 24488 -24489 -24490 0 c -3 does not represent an automaton state. c -( b^{381, 2}_2 ∧ b^{381, 2}_1 ∧ b^{381, 2}_0 ∧ true) c in CNF: c -b^{381, 2}_2 ∨ -b^{381, 2}_1 ∨ -b^{381, 2}_0 ∨ false c in DIMACS: -24488 -24489 -24490 0 c i = 3 c -2+1 --> -1 c ( b^{381, 3}_2 ∧ b^{381, 3}_1 ∧ -b^{381, 3}_0 ∧ p_1143) -> ( b^{381, 4}_2 ∧ -b^{381, 4}_1 ∧ b^{381, 4}_0) c in CNF: c -b^{381, 3}_2 ∨ -b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ -p_1143 ∨ b^{381, 4}_2 c -b^{381, 3}_2 ∨ -b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ -p_1143 ∨ -b^{381, 4}_1 c -b^{381, 3}_2 ∨ -b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ -p_1143 ∨ b^{381, 4}_0 c in DIMACS: -24491 -24492 24493 -1143 24494 0 -24491 -24492 24493 -1143 -24495 0 -24491 -24492 24493 -1143 24496 0 c -1+1 --> 0 c ( b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ b^{381, 3}_0 ∧ p_1143) -> (-b^{381, 4}_2 ∧ -b^{381, 4}_1 ∧ -b^{381, 4}_0) c in CNF: c -b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ -p_1143 ∨ -b^{381, 4}_2 c -b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ -p_1143 ∨ -b^{381, 4}_1 c -b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ -p_1143 ∨ -b^{381, 4}_0 c in DIMACS: -24491 24492 -24493 -1143 -24494 0 -24491 24492 -24493 -1143 -24495 0 -24491 24492 -24493 -1143 -24496 0 c 0+1 --> 1 c (-b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ -b^{381, 3}_0 ∧ p_1143) -> (-b^{381, 4}_2 ∧ -b^{381, 4}_1 ∧ b^{381, 4}_0) c in CNF: c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ -p_1143 ∨ -b^{381, 4}_2 c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ -p_1143 ∨ -b^{381, 4}_1 c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ -p_1143 ∨ b^{381, 4}_0 c in DIMACS: 24491 24492 24493 -1143 -24494 0 24491 24492 24493 -1143 -24495 0 24491 24492 24493 -1143 24496 0 c 1+1 --> 2 c (-b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ b^{381, 3}_0 ∧ p_1143) -> (-b^{381, 4}_2 ∧ b^{381, 4}_1 ∧ -b^{381, 4}_0) c in CNF: c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ -p_1143 ∨ -b^{381, 4}_2 c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ -p_1143 ∨ b^{381, 4}_1 c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ -p_1143 ∨ -b^{381, 4}_0 c in DIMACS: 24491 24492 -24493 -1143 -24494 0 24491 24492 -24493 -1143 24495 0 24491 24492 -24493 -1143 -24496 0 c 2+1 --> break c (-b^{381, 3}_2 ∧ b^{381, 3}_1 ∧ -b^{381, 3}_0 ∧ p_1143) -> break c in CNF: c b^{381, 3}_2 ∨ -b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ -p_1143 ∨ break c in DIMACS: 24491 -24492 24493 -1143 1162 0 c 2-1 --> 1 c (-b^{381, 3}_2 ∧ b^{381, 3}_1 ∧ -b^{381, 3}_0 ∧ -p_1143) -> (-b^{381, 4}_2 ∧ -b^{381, 4}_1 ∧ b^{381, 4}_0) c in CNF: c b^{381, 3}_2 ∨ -b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ p_1143 ∨ -b^{381, 4}_2 c b^{381, 3}_2 ∨ -b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ p_1143 ∨ -b^{381, 4}_1 c b^{381, 3}_2 ∨ -b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ p_1143 ∨ b^{381, 4}_0 c in DIMACS: 24491 -24492 24493 1143 -24494 0 24491 -24492 24493 1143 -24495 0 24491 -24492 24493 1143 24496 0 c 1-1 --> 0 c (-b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ b^{381, 3}_0 ∧ -p_1143) -> (-b^{381, 4}_2 ∧ -b^{381, 4}_1 ∧ -b^{381, 4}_0) c in CNF: c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ p_1143 ∨ -b^{381, 4}_2 c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ p_1143 ∨ -b^{381, 4}_1 c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ p_1143 ∨ -b^{381, 4}_0 c in DIMACS: 24491 24492 -24493 1143 -24494 0 24491 24492 -24493 1143 -24495 0 24491 24492 -24493 1143 -24496 0 c 0-1 --> -1 c (-b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ -b^{381, 3}_0 ∧ -p_1143) -> ( b^{381, 4}_2 ∧ -b^{381, 4}_1 ∧ b^{381, 4}_0) c in CNF: c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ p_1143 ∨ b^{381, 4}_2 c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ p_1143 ∨ -b^{381, 4}_1 c b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ p_1143 ∨ b^{381, 4}_0 c in DIMACS: 24491 24492 24493 1143 24494 0 24491 24492 24493 1143 -24495 0 24491 24492 24493 1143 24496 0 c -1-1 --> -2 c ( b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ b^{381, 3}_0 ∧ -p_1143) -> ( b^{381, 4}_2 ∧ b^{381, 4}_1 ∧ -b^{381, 4}_0) c in CNF: c -b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ p_1143 ∨ b^{381, 4}_2 c -b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ p_1143 ∨ b^{381, 4}_1 c -b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ p_1143 ∨ -b^{381, 4}_0 c in DIMACS: -24491 24492 -24493 1143 24494 0 -24491 24492 -24493 1143 24495 0 -24491 24492 -24493 1143 -24496 0 c -2-1 --> break c ( b^{381, 3}_2 ∧ b^{381, 3}_1 ∧ -b^{381, 3}_0 ∧ -p_1143) -> break c in CNF: c -b^{381, 3}_2 ∨ -b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ p_1143 ∨ break c in DIMACS: -24491 -24492 24493 1143 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{381, 3}_2 ∧ -b^{381, 3}_1 ∧ -b^{381, 3}_0 ∧ true) c in CNF: c -b^{381, 3}_2 ∨ b^{381, 3}_1 ∨ b^{381, 3}_0 ∨ false c in DIMACS: -24491 24492 24493 0 c 3 does not represent an automaton state. c -(-b^{381, 3}_2 ∧ b^{381, 3}_1 ∧ b^{381, 3}_0 ∧ true) c in CNF: c b^{381, 3}_2 ∨ -b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ false c in DIMACS: 24491 -24492 -24493 0 c -3 does not represent an automaton state. c -( b^{381, 3}_2 ∧ b^{381, 3}_1 ∧ b^{381, 3}_0 ∧ true) c in CNF: c -b^{381, 3}_2 ∨ -b^{381, 3}_1 ∨ -b^{381, 3}_0 ∨ false c in DIMACS: -24491 -24492 -24493 0 c INIT for k = 382 c -b^{382, 1}_2 c -b^{382, 1}_1 c -b^{382, 1}_0 c in DIMACS: -24497 0 -24498 0 -24499 0 c Transitions for k = 382 c i = 1 c -2+1 --> -1 c ( b^{382, 1}_2 ∧ b^{382, 1}_1 ∧ -b^{382, 1}_0 ∧ p_382) -> ( b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ b^{382, 2}_0) c in CNF: c -b^{382, 1}_2 ∨ -b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ -p_382 ∨ b^{382, 2}_2 c -b^{382, 1}_2 ∨ -b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ -p_382 ∨ -b^{382, 2}_1 c -b^{382, 1}_2 ∨ -b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ -p_382 ∨ b^{382, 2}_0 c in DIMACS: -24497 -24498 24499 -382 24500 0 -24497 -24498 24499 -382 -24501 0 -24497 -24498 24499 -382 24502 0 c -1+1 --> 0 c ( b^{382, 1}_2 ∧ -b^{382, 1}_1 ∧ b^{382, 1}_0 ∧ p_382) -> (-b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ -b^{382, 2}_0) c in CNF: c -b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ -p_382 ∨ -b^{382, 2}_2 c -b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ -p_382 ∨ -b^{382, 2}_1 c -b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ -p_382 ∨ -b^{382, 2}_0 c in DIMACS: -24497 24498 -24499 -382 -24500 0 -24497 24498 -24499 -382 -24501 0 -24497 24498 -24499 -382 -24502 0 c 0+1 --> 1 c (-b^{382, 1}_2 ∧ -b^{382, 1}_1 ∧ -b^{382, 1}_0 ∧ p_382) -> (-b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ b^{382, 2}_0) c in CNF: c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ -p_382 ∨ -b^{382, 2}_2 c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ -p_382 ∨ -b^{382, 2}_1 c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ -p_382 ∨ b^{382, 2}_0 c in DIMACS: 24497 24498 24499 -382 -24500 0 24497 24498 24499 -382 -24501 0 24497 24498 24499 -382 24502 0 c 1+1 --> 2 c (-b^{382, 1}_2 ∧ -b^{382, 1}_1 ∧ b^{382, 1}_0 ∧ p_382) -> (-b^{382, 2}_2 ∧ b^{382, 2}_1 ∧ -b^{382, 2}_0) c in CNF: c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ -p_382 ∨ -b^{382, 2}_2 c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ -p_382 ∨ b^{382, 2}_1 c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ -p_382 ∨ -b^{382, 2}_0 c in DIMACS: 24497 24498 -24499 -382 -24500 0 24497 24498 -24499 -382 24501 0 24497 24498 -24499 -382 -24502 0 c 2+1 --> break c (-b^{382, 1}_2 ∧ b^{382, 1}_1 ∧ -b^{382, 1}_0 ∧ p_382) -> break c in CNF: c b^{382, 1}_2 ∨ -b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ -p_382 ∨ break c in DIMACS: 24497 -24498 24499 -382 1162 0 c 2-1 --> 1 c (-b^{382, 1}_2 ∧ b^{382, 1}_1 ∧ -b^{382, 1}_0 ∧ -p_382) -> (-b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ b^{382, 2}_0) c in CNF: c b^{382, 1}_2 ∨ -b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ p_382 ∨ -b^{382, 2}_2 c b^{382, 1}_2 ∨ -b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ p_382 ∨ -b^{382, 2}_1 c b^{382, 1}_2 ∨ -b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ p_382 ∨ b^{382, 2}_0 c in DIMACS: 24497 -24498 24499 382 -24500 0 24497 -24498 24499 382 -24501 0 24497 -24498 24499 382 24502 0 c 1-1 --> 0 c (-b^{382, 1}_2 ∧ -b^{382, 1}_1 ∧ b^{382, 1}_0 ∧ -p_382) -> (-b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ -b^{382, 2}_0) c in CNF: c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ p_382 ∨ -b^{382, 2}_2 c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ p_382 ∨ -b^{382, 2}_1 c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ p_382 ∨ -b^{382, 2}_0 c in DIMACS: 24497 24498 -24499 382 -24500 0 24497 24498 -24499 382 -24501 0 24497 24498 -24499 382 -24502 0 c 0-1 --> -1 c (-b^{382, 1}_2 ∧ -b^{382, 1}_1 ∧ -b^{382, 1}_0 ∧ -p_382) -> ( b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ b^{382, 2}_0) c in CNF: c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ p_382 ∨ b^{382, 2}_2 c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ p_382 ∨ -b^{382, 2}_1 c b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ p_382 ∨ b^{382, 2}_0 c in DIMACS: 24497 24498 24499 382 24500 0 24497 24498 24499 382 -24501 0 24497 24498 24499 382 24502 0 c -1-1 --> -2 c ( b^{382, 1}_2 ∧ -b^{382, 1}_1 ∧ b^{382, 1}_0 ∧ -p_382) -> ( b^{382, 2}_2 ∧ b^{382, 2}_1 ∧ -b^{382, 2}_0) c in CNF: c -b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ p_382 ∨ b^{382, 2}_2 c -b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ p_382 ∨ b^{382, 2}_1 c -b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ p_382 ∨ -b^{382, 2}_0 c in DIMACS: -24497 24498 -24499 382 24500 0 -24497 24498 -24499 382 24501 0 -24497 24498 -24499 382 -24502 0 c -2-1 --> break c ( b^{382, 1}_2 ∧ b^{382, 1}_1 ∧ -b^{382, 1}_0 ∧ -p_382) -> break c in CNF: c -b^{382, 1}_2 ∨ -b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ p_382 ∨ break c in DIMACS: -24497 -24498 24499 382 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{382, 1}_2 ∧ -b^{382, 1}_1 ∧ -b^{382, 1}_0 ∧ true) c in CNF: c -b^{382, 1}_2 ∨ b^{382, 1}_1 ∨ b^{382, 1}_0 ∨ false c in DIMACS: -24497 24498 24499 0 c 3 does not represent an automaton state. c -(-b^{382, 1}_2 ∧ b^{382, 1}_1 ∧ b^{382, 1}_0 ∧ true) c in CNF: c b^{382, 1}_2 ∨ -b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ false c in DIMACS: 24497 -24498 -24499 0 c -3 does not represent an automaton state. c -( b^{382, 1}_2 ∧ b^{382, 1}_1 ∧ b^{382, 1}_0 ∧ true) c in CNF: c -b^{382, 1}_2 ∨ -b^{382, 1}_1 ∨ -b^{382, 1}_0 ∨ false c in DIMACS: -24497 -24498 -24499 0 c i = 2 c -2+1 --> -1 c ( b^{382, 2}_2 ∧ b^{382, 2}_1 ∧ -b^{382, 2}_0 ∧ p_764) -> ( b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ b^{382, 3}_0) c in CNF: c -b^{382, 2}_2 ∨ -b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ -p_764 ∨ b^{382, 3}_2 c -b^{382, 2}_2 ∨ -b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ -p_764 ∨ -b^{382, 3}_1 c -b^{382, 2}_2 ∨ -b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ -p_764 ∨ b^{382, 3}_0 c in DIMACS: -24500 -24501 24502 -764 24503 0 -24500 -24501 24502 -764 -24504 0 -24500 -24501 24502 -764 24505 0 c -1+1 --> 0 c ( b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ b^{382, 2}_0 ∧ p_764) -> (-b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ -b^{382, 3}_0) c in CNF: c -b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ -p_764 ∨ -b^{382, 3}_2 c -b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ -p_764 ∨ -b^{382, 3}_1 c -b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ -p_764 ∨ -b^{382, 3}_0 c in DIMACS: -24500 24501 -24502 -764 -24503 0 -24500 24501 -24502 -764 -24504 0 -24500 24501 -24502 -764 -24505 0 c 0+1 --> 1 c (-b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ -b^{382, 2}_0 ∧ p_764) -> (-b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ b^{382, 3}_0) c in CNF: c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ -p_764 ∨ -b^{382, 3}_2 c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ -p_764 ∨ -b^{382, 3}_1 c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ -p_764 ∨ b^{382, 3}_0 c in DIMACS: 24500 24501 24502 -764 -24503 0 24500 24501 24502 -764 -24504 0 24500 24501 24502 -764 24505 0 c 1+1 --> 2 c (-b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ b^{382, 2}_0 ∧ p_764) -> (-b^{382, 3}_2 ∧ b^{382, 3}_1 ∧ -b^{382, 3}_0) c in CNF: c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ -p_764 ∨ -b^{382, 3}_2 c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ -p_764 ∨ b^{382, 3}_1 c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ -p_764 ∨ -b^{382, 3}_0 c in DIMACS: 24500 24501 -24502 -764 -24503 0 24500 24501 -24502 -764 24504 0 24500 24501 -24502 -764 -24505 0 c 2+1 --> break c (-b^{382, 2}_2 ∧ b^{382, 2}_1 ∧ -b^{382, 2}_0 ∧ p_764) -> break c in CNF: c b^{382, 2}_2 ∨ -b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ -p_764 ∨ break c in DIMACS: 24500 -24501 24502 -764 1162 0 c 2-1 --> 1 c (-b^{382, 2}_2 ∧ b^{382, 2}_1 ∧ -b^{382, 2}_0 ∧ -p_764) -> (-b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ b^{382, 3}_0) c in CNF: c b^{382, 2}_2 ∨ -b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ p_764 ∨ -b^{382, 3}_2 c b^{382, 2}_2 ∨ -b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ p_764 ∨ -b^{382, 3}_1 c b^{382, 2}_2 ∨ -b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ p_764 ∨ b^{382, 3}_0 c in DIMACS: 24500 -24501 24502 764 -24503 0 24500 -24501 24502 764 -24504 0 24500 -24501 24502 764 24505 0 c 1-1 --> 0 c (-b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ b^{382, 2}_0 ∧ -p_764) -> (-b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ -b^{382, 3}_0) c in CNF: c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ p_764 ∨ -b^{382, 3}_2 c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ p_764 ∨ -b^{382, 3}_1 c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ p_764 ∨ -b^{382, 3}_0 c in DIMACS: 24500 24501 -24502 764 -24503 0 24500 24501 -24502 764 -24504 0 24500 24501 -24502 764 -24505 0 c 0-1 --> -1 c (-b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ -b^{382, 2}_0 ∧ -p_764) -> ( b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ b^{382, 3}_0) c in CNF: c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ p_764 ∨ b^{382, 3}_2 c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ p_764 ∨ -b^{382, 3}_1 c b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ p_764 ∨ b^{382, 3}_0 c in DIMACS: 24500 24501 24502 764 24503 0 24500 24501 24502 764 -24504 0 24500 24501 24502 764 24505 0 c -1-1 --> -2 c ( b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ b^{382, 2}_0 ∧ -p_764) -> ( b^{382, 3}_2 ∧ b^{382, 3}_1 ∧ -b^{382, 3}_0) c in CNF: c -b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ p_764 ∨ b^{382, 3}_2 c -b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ p_764 ∨ b^{382, 3}_1 c -b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ p_764 ∨ -b^{382, 3}_0 c in DIMACS: -24500 24501 -24502 764 24503 0 -24500 24501 -24502 764 24504 0 -24500 24501 -24502 764 -24505 0 c -2-1 --> break c ( b^{382, 2}_2 ∧ b^{382, 2}_1 ∧ -b^{382, 2}_0 ∧ -p_764) -> break c in CNF: c -b^{382, 2}_2 ∨ -b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ p_764 ∨ break c in DIMACS: -24500 -24501 24502 764 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{382, 2}_2 ∧ -b^{382, 2}_1 ∧ -b^{382, 2}_0 ∧ true) c in CNF: c -b^{382, 2}_2 ∨ b^{382, 2}_1 ∨ b^{382, 2}_0 ∨ false c in DIMACS: -24500 24501 24502 0 c 3 does not represent an automaton state. c -(-b^{382, 2}_2 ∧ b^{382, 2}_1 ∧ b^{382, 2}_0 ∧ true) c in CNF: c b^{382, 2}_2 ∨ -b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ false c in DIMACS: 24500 -24501 -24502 0 c -3 does not represent an automaton state. c -( b^{382, 2}_2 ∧ b^{382, 2}_1 ∧ b^{382, 2}_0 ∧ true) c in CNF: c -b^{382, 2}_2 ∨ -b^{382, 2}_1 ∨ -b^{382, 2}_0 ∨ false c in DIMACS: -24500 -24501 -24502 0 c i = 3 c -2+1 --> -1 c ( b^{382, 3}_2 ∧ b^{382, 3}_1 ∧ -b^{382, 3}_0 ∧ p_1146) -> ( b^{382, 4}_2 ∧ -b^{382, 4}_1 ∧ b^{382, 4}_0) c in CNF: c -b^{382, 3}_2 ∨ -b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ -p_1146 ∨ b^{382, 4}_2 c -b^{382, 3}_2 ∨ -b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ -p_1146 ∨ -b^{382, 4}_1 c -b^{382, 3}_2 ∨ -b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ -p_1146 ∨ b^{382, 4}_0 c in DIMACS: -24503 -24504 24505 -1146 24506 0 -24503 -24504 24505 -1146 -24507 0 -24503 -24504 24505 -1146 24508 0 c -1+1 --> 0 c ( b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ b^{382, 3}_0 ∧ p_1146) -> (-b^{382, 4}_2 ∧ -b^{382, 4}_1 ∧ -b^{382, 4}_0) c in CNF: c -b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ -p_1146 ∨ -b^{382, 4}_2 c -b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ -p_1146 ∨ -b^{382, 4}_1 c -b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ -p_1146 ∨ -b^{382, 4}_0 c in DIMACS: -24503 24504 -24505 -1146 -24506 0 -24503 24504 -24505 -1146 -24507 0 -24503 24504 -24505 -1146 -24508 0 c 0+1 --> 1 c (-b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ -b^{382, 3}_0 ∧ p_1146) -> (-b^{382, 4}_2 ∧ -b^{382, 4}_1 ∧ b^{382, 4}_0) c in CNF: c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ -p_1146 ∨ -b^{382, 4}_2 c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ -p_1146 ∨ -b^{382, 4}_1 c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ -p_1146 ∨ b^{382, 4}_0 c in DIMACS: 24503 24504 24505 -1146 -24506 0 24503 24504 24505 -1146 -24507 0 24503 24504 24505 -1146 24508 0 c 1+1 --> 2 c (-b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ b^{382, 3}_0 ∧ p_1146) -> (-b^{382, 4}_2 ∧ b^{382, 4}_1 ∧ -b^{382, 4}_0) c in CNF: c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ -p_1146 ∨ -b^{382, 4}_2 c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ -p_1146 ∨ b^{382, 4}_1 c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ -p_1146 ∨ -b^{382, 4}_0 c in DIMACS: 24503 24504 -24505 -1146 -24506 0 24503 24504 -24505 -1146 24507 0 24503 24504 -24505 -1146 -24508 0 c 2+1 --> break c (-b^{382, 3}_2 ∧ b^{382, 3}_1 ∧ -b^{382, 3}_0 ∧ p_1146) -> break c in CNF: c b^{382, 3}_2 ∨ -b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ -p_1146 ∨ break c in DIMACS: 24503 -24504 24505 -1146 1162 0 c 2-1 --> 1 c (-b^{382, 3}_2 ∧ b^{382, 3}_1 ∧ -b^{382, 3}_0 ∧ -p_1146) -> (-b^{382, 4}_2 ∧ -b^{382, 4}_1 ∧ b^{382, 4}_0) c in CNF: c b^{382, 3}_2 ∨ -b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ p_1146 ∨ -b^{382, 4}_2 c b^{382, 3}_2 ∨ -b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ p_1146 ∨ -b^{382, 4}_1 c b^{382, 3}_2 ∨ -b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ p_1146 ∨ b^{382, 4}_0 c in DIMACS: 24503 -24504 24505 1146 -24506 0 24503 -24504 24505 1146 -24507 0 24503 -24504 24505 1146 24508 0 c 1-1 --> 0 c (-b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ b^{382, 3}_0 ∧ -p_1146) -> (-b^{382, 4}_2 ∧ -b^{382, 4}_1 ∧ -b^{382, 4}_0) c in CNF: c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ p_1146 ∨ -b^{382, 4}_2 c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ p_1146 ∨ -b^{382, 4}_1 c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ p_1146 ∨ -b^{382, 4}_0 c in DIMACS: 24503 24504 -24505 1146 -24506 0 24503 24504 -24505 1146 -24507 0 24503 24504 -24505 1146 -24508 0 c 0-1 --> -1 c (-b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ -b^{382, 3}_0 ∧ -p_1146) -> ( b^{382, 4}_2 ∧ -b^{382, 4}_1 ∧ b^{382, 4}_0) c in CNF: c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ p_1146 ∨ b^{382, 4}_2 c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ p_1146 ∨ -b^{382, 4}_1 c b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ p_1146 ∨ b^{382, 4}_0 c in DIMACS: 24503 24504 24505 1146 24506 0 24503 24504 24505 1146 -24507 0 24503 24504 24505 1146 24508 0 c -1-1 --> -2 c ( b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ b^{382, 3}_0 ∧ -p_1146) -> ( b^{382, 4}_2 ∧ b^{382, 4}_1 ∧ -b^{382, 4}_0) c in CNF: c -b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ p_1146 ∨ b^{382, 4}_2 c -b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ p_1146 ∨ b^{382, 4}_1 c -b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ p_1146 ∨ -b^{382, 4}_0 c in DIMACS: -24503 24504 -24505 1146 24506 0 -24503 24504 -24505 1146 24507 0 -24503 24504 -24505 1146 -24508 0 c -2-1 --> break c ( b^{382, 3}_2 ∧ b^{382, 3}_1 ∧ -b^{382, 3}_0 ∧ -p_1146) -> break c in CNF: c -b^{382, 3}_2 ∨ -b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ p_1146 ∨ break c in DIMACS: -24503 -24504 24505 1146 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{382, 3}_2 ∧ -b^{382, 3}_1 ∧ -b^{382, 3}_0 ∧ true) c in CNF: c -b^{382, 3}_2 ∨ b^{382, 3}_1 ∨ b^{382, 3}_0 ∨ false c in DIMACS: -24503 24504 24505 0 c 3 does not represent an automaton state. c -(-b^{382, 3}_2 ∧ b^{382, 3}_1 ∧ b^{382, 3}_0 ∧ true) c in CNF: c b^{382, 3}_2 ∨ -b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ false c in DIMACS: 24503 -24504 -24505 0 c -3 does not represent an automaton state. c -( b^{382, 3}_2 ∧ b^{382, 3}_1 ∧ b^{382, 3}_0 ∧ true) c in CNF: c -b^{382, 3}_2 ∨ -b^{382, 3}_1 ∨ -b^{382, 3}_0 ∨ false c in DIMACS: -24503 -24504 -24505 0 c INIT for k = 383 c -b^{383, 1}_2 c -b^{383, 1}_1 c -b^{383, 1}_0 c in DIMACS: -24509 0 -24510 0 -24511 0 c Transitions for k = 383 c i = 1 c -2+1 --> -1 c ( b^{383, 1}_2 ∧ b^{383, 1}_1 ∧ -b^{383, 1}_0 ∧ p_383) -> ( b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ b^{383, 2}_0) c in CNF: c -b^{383, 1}_2 ∨ -b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ -p_383 ∨ b^{383, 2}_2 c -b^{383, 1}_2 ∨ -b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ -p_383 ∨ -b^{383, 2}_1 c -b^{383, 1}_2 ∨ -b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ -p_383 ∨ b^{383, 2}_0 c in DIMACS: -24509 -24510 24511 -383 24512 0 -24509 -24510 24511 -383 -24513 0 -24509 -24510 24511 -383 24514 0 c -1+1 --> 0 c ( b^{383, 1}_2 ∧ -b^{383, 1}_1 ∧ b^{383, 1}_0 ∧ p_383) -> (-b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ -b^{383, 2}_0) c in CNF: c -b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ -p_383 ∨ -b^{383, 2}_2 c -b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ -p_383 ∨ -b^{383, 2}_1 c -b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ -p_383 ∨ -b^{383, 2}_0 c in DIMACS: -24509 24510 -24511 -383 -24512 0 -24509 24510 -24511 -383 -24513 0 -24509 24510 -24511 -383 -24514 0 c 0+1 --> 1 c (-b^{383, 1}_2 ∧ -b^{383, 1}_1 ∧ -b^{383, 1}_0 ∧ p_383) -> (-b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ b^{383, 2}_0) c in CNF: c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ -p_383 ∨ -b^{383, 2}_2 c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ -p_383 ∨ -b^{383, 2}_1 c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ -p_383 ∨ b^{383, 2}_0 c in DIMACS: 24509 24510 24511 -383 -24512 0 24509 24510 24511 -383 -24513 0 24509 24510 24511 -383 24514 0 c 1+1 --> 2 c (-b^{383, 1}_2 ∧ -b^{383, 1}_1 ∧ b^{383, 1}_0 ∧ p_383) -> (-b^{383, 2}_2 ∧ b^{383, 2}_1 ∧ -b^{383, 2}_0) c in CNF: c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ -p_383 ∨ -b^{383, 2}_2 c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ -p_383 ∨ b^{383, 2}_1 c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ -p_383 ∨ -b^{383, 2}_0 c in DIMACS: 24509 24510 -24511 -383 -24512 0 24509 24510 -24511 -383 24513 0 24509 24510 -24511 -383 -24514 0 c 2+1 --> break c (-b^{383, 1}_2 ∧ b^{383, 1}_1 ∧ -b^{383, 1}_0 ∧ p_383) -> break c in CNF: c b^{383, 1}_2 ∨ -b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ -p_383 ∨ break c in DIMACS: 24509 -24510 24511 -383 1162 0 c 2-1 --> 1 c (-b^{383, 1}_2 ∧ b^{383, 1}_1 ∧ -b^{383, 1}_0 ∧ -p_383) -> (-b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ b^{383, 2}_0) c in CNF: c b^{383, 1}_2 ∨ -b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ p_383 ∨ -b^{383, 2}_2 c b^{383, 1}_2 ∨ -b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ p_383 ∨ -b^{383, 2}_1 c b^{383, 1}_2 ∨ -b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ p_383 ∨ b^{383, 2}_0 c in DIMACS: 24509 -24510 24511 383 -24512 0 24509 -24510 24511 383 -24513 0 24509 -24510 24511 383 24514 0 c 1-1 --> 0 c (-b^{383, 1}_2 ∧ -b^{383, 1}_1 ∧ b^{383, 1}_0 ∧ -p_383) -> (-b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ -b^{383, 2}_0) c in CNF: c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ p_383 ∨ -b^{383, 2}_2 c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ p_383 ∨ -b^{383, 2}_1 c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ p_383 ∨ -b^{383, 2}_0 c in DIMACS: 24509 24510 -24511 383 -24512 0 24509 24510 -24511 383 -24513 0 24509 24510 -24511 383 -24514 0 c 0-1 --> -1 c (-b^{383, 1}_2 ∧ -b^{383, 1}_1 ∧ -b^{383, 1}_0 ∧ -p_383) -> ( b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ b^{383, 2}_0) c in CNF: c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ p_383 ∨ b^{383, 2}_2 c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ p_383 ∨ -b^{383, 2}_1 c b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ p_383 ∨ b^{383, 2}_0 c in DIMACS: 24509 24510 24511 383 24512 0 24509 24510 24511 383 -24513 0 24509 24510 24511 383 24514 0 c -1-1 --> -2 c ( b^{383, 1}_2 ∧ -b^{383, 1}_1 ∧ b^{383, 1}_0 ∧ -p_383) -> ( b^{383, 2}_2 ∧ b^{383, 2}_1 ∧ -b^{383, 2}_0) c in CNF: c -b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ p_383 ∨ b^{383, 2}_2 c -b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ p_383 ∨ b^{383, 2}_1 c -b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ p_383 ∨ -b^{383, 2}_0 c in DIMACS: -24509 24510 -24511 383 24512 0 -24509 24510 -24511 383 24513 0 -24509 24510 -24511 383 -24514 0 c -2-1 --> break c ( b^{383, 1}_2 ∧ b^{383, 1}_1 ∧ -b^{383, 1}_0 ∧ -p_383) -> break c in CNF: c -b^{383, 1}_2 ∨ -b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ p_383 ∨ break c in DIMACS: -24509 -24510 24511 383 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{383, 1}_2 ∧ -b^{383, 1}_1 ∧ -b^{383, 1}_0 ∧ true) c in CNF: c -b^{383, 1}_2 ∨ b^{383, 1}_1 ∨ b^{383, 1}_0 ∨ false c in DIMACS: -24509 24510 24511 0 c 3 does not represent an automaton state. c -(-b^{383, 1}_2 ∧ b^{383, 1}_1 ∧ b^{383, 1}_0 ∧ true) c in CNF: c b^{383, 1}_2 ∨ -b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ false c in DIMACS: 24509 -24510 -24511 0 c -3 does not represent an automaton state. c -( b^{383, 1}_2 ∧ b^{383, 1}_1 ∧ b^{383, 1}_0 ∧ true) c in CNF: c -b^{383, 1}_2 ∨ -b^{383, 1}_1 ∨ -b^{383, 1}_0 ∨ false c in DIMACS: -24509 -24510 -24511 0 c i = 2 c -2+1 --> -1 c ( b^{383, 2}_2 ∧ b^{383, 2}_1 ∧ -b^{383, 2}_0 ∧ p_766) -> ( b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ b^{383, 3}_0) c in CNF: c -b^{383, 2}_2 ∨ -b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ -p_766 ∨ b^{383, 3}_2 c -b^{383, 2}_2 ∨ -b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ -p_766 ∨ -b^{383, 3}_1 c -b^{383, 2}_2 ∨ -b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ -p_766 ∨ b^{383, 3}_0 c in DIMACS: -24512 -24513 24514 -766 24515 0 -24512 -24513 24514 -766 -24516 0 -24512 -24513 24514 -766 24517 0 c -1+1 --> 0 c ( b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ b^{383, 2}_0 ∧ p_766) -> (-b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ -b^{383, 3}_0) c in CNF: c -b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ -p_766 ∨ -b^{383, 3}_2 c -b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ -p_766 ∨ -b^{383, 3}_1 c -b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ -p_766 ∨ -b^{383, 3}_0 c in DIMACS: -24512 24513 -24514 -766 -24515 0 -24512 24513 -24514 -766 -24516 0 -24512 24513 -24514 -766 -24517 0 c 0+1 --> 1 c (-b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ -b^{383, 2}_0 ∧ p_766) -> (-b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ b^{383, 3}_0) c in CNF: c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ -p_766 ∨ -b^{383, 3}_2 c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ -p_766 ∨ -b^{383, 3}_1 c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ -p_766 ∨ b^{383, 3}_0 c in DIMACS: 24512 24513 24514 -766 -24515 0 24512 24513 24514 -766 -24516 0 24512 24513 24514 -766 24517 0 c 1+1 --> 2 c (-b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ b^{383, 2}_0 ∧ p_766) -> (-b^{383, 3}_2 ∧ b^{383, 3}_1 ∧ -b^{383, 3}_0) c in CNF: c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ -p_766 ∨ -b^{383, 3}_2 c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ -p_766 ∨ b^{383, 3}_1 c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ -p_766 ∨ -b^{383, 3}_0 c in DIMACS: 24512 24513 -24514 -766 -24515 0 24512 24513 -24514 -766 24516 0 24512 24513 -24514 -766 -24517 0 c 2+1 --> break c (-b^{383, 2}_2 ∧ b^{383, 2}_1 ∧ -b^{383, 2}_0 ∧ p_766) -> break c in CNF: c b^{383, 2}_2 ∨ -b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ -p_766 ∨ break c in DIMACS: 24512 -24513 24514 -766 1162 0 c 2-1 --> 1 c (-b^{383, 2}_2 ∧ b^{383, 2}_1 ∧ -b^{383, 2}_0 ∧ -p_766) -> (-b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ b^{383, 3}_0) c in CNF: c b^{383, 2}_2 ∨ -b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ p_766 ∨ -b^{383, 3}_2 c b^{383, 2}_2 ∨ -b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ p_766 ∨ -b^{383, 3}_1 c b^{383, 2}_2 ∨ -b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ p_766 ∨ b^{383, 3}_0 c in DIMACS: 24512 -24513 24514 766 -24515 0 24512 -24513 24514 766 -24516 0 24512 -24513 24514 766 24517 0 c 1-1 --> 0 c (-b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ b^{383, 2}_0 ∧ -p_766) -> (-b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ -b^{383, 3}_0) c in CNF: c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ p_766 ∨ -b^{383, 3}_2 c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ p_766 ∨ -b^{383, 3}_1 c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ p_766 ∨ -b^{383, 3}_0 c in DIMACS: 24512 24513 -24514 766 -24515 0 24512 24513 -24514 766 -24516 0 24512 24513 -24514 766 -24517 0 c 0-1 --> -1 c (-b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ -b^{383, 2}_0 ∧ -p_766) -> ( b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ b^{383, 3}_0) c in CNF: c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ p_766 ∨ b^{383, 3}_2 c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ p_766 ∨ -b^{383, 3}_1 c b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ p_766 ∨ b^{383, 3}_0 c in DIMACS: 24512 24513 24514 766 24515 0 24512 24513 24514 766 -24516 0 24512 24513 24514 766 24517 0 c -1-1 --> -2 c ( b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ b^{383, 2}_0 ∧ -p_766) -> ( b^{383, 3}_2 ∧ b^{383, 3}_1 ∧ -b^{383, 3}_0) c in CNF: c -b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ p_766 ∨ b^{383, 3}_2 c -b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ p_766 ∨ b^{383, 3}_1 c -b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ p_766 ∨ -b^{383, 3}_0 c in DIMACS: -24512 24513 -24514 766 24515 0 -24512 24513 -24514 766 24516 0 -24512 24513 -24514 766 -24517 0 c -2-1 --> break c ( b^{383, 2}_2 ∧ b^{383, 2}_1 ∧ -b^{383, 2}_0 ∧ -p_766) -> break c in CNF: c -b^{383, 2}_2 ∨ -b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ p_766 ∨ break c in DIMACS: -24512 -24513 24514 766 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{383, 2}_2 ∧ -b^{383, 2}_1 ∧ -b^{383, 2}_0 ∧ true) c in CNF: c -b^{383, 2}_2 ∨ b^{383, 2}_1 ∨ b^{383, 2}_0 ∨ false c in DIMACS: -24512 24513 24514 0 c 3 does not represent an automaton state. c -(-b^{383, 2}_2 ∧ b^{383, 2}_1 ∧ b^{383, 2}_0 ∧ true) c in CNF: c b^{383, 2}_2 ∨ -b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ false c in DIMACS: 24512 -24513 -24514 0 c -3 does not represent an automaton state. c -( b^{383, 2}_2 ∧ b^{383, 2}_1 ∧ b^{383, 2}_0 ∧ true) c in CNF: c -b^{383, 2}_2 ∨ -b^{383, 2}_1 ∨ -b^{383, 2}_0 ∨ false c in DIMACS: -24512 -24513 -24514 0 c i = 3 c -2+1 --> -1 c ( b^{383, 3}_2 ∧ b^{383, 3}_1 ∧ -b^{383, 3}_0 ∧ p_1149) -> ( b^{383, 4}_2 ∧ -b^{383, 4}_1 ∧ b^{383, 4}_0) c in CNF: c -b^{383, 3}_2 ∨ -b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ -p_1149 ∨ b^{383, 4}_2 c -b^{383, 3}_2 ∨ -b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ -p_1149 ∨ -b^{383, 4}_1 c -b^{383, 3}_2 ∨ -b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ -p_1149 ∨ b^{383, 4}_0 c in DIMACS: -24515 -24516 24517 -1149 24518 0 -24515 -24516 24517 -1149 -24519 0 -24515 -24516 24517 -1149 24520 0 c -1+1 --> 0 c ( b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ b^{383, 3}_0 ∧ p_1149) -> (-b^{383, 4}_2 ∧ -b^{383, 4}_1 ∧ -b^{383, 4}_0) c in CNF: c -b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ -p_1149 ∨ -b^{383, 4}_2 c -b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ -p_1149 ∨ -b^{383, 4}_1 c -b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ -p_1149 ∨ -b^{383, 4}_0 c in DIMACS: -24515 24516 -24517 -1149 -24518 0 -24515 24516 -24517 -1149 -24519 0 -24515 24516 -24517 -1149 -24520 0 c 0+1 --> 1 c (-b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ -b^{383, 3}_0 ∧ p_1149) -> (-b^{383, 4}_2 ∧ -b^{383, 4}_1 ∧ b^{383, 4}_0) c in CNF: c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ -p_1149 ∨ -b^{383, 4}_2 c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ -p_1149 ∨ -b^{383, 4}_1 c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ -p_1149 ∨ b^{383, 4}_0 c in DIMACS: 24515 24516 24517 -1149 -24518 0 24515 24516 24517 -1149 -24519 0 24515 24516 24517 -1149 24520 0 c 1+1 --> 2 c (-b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ b^{383, 3}_0 ∧ p_1149) -> (-b^{383, 4}_2 ∧ b^{383, 4}_1 ∧ -b^{383, 4}_0) c in CNF: c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ -p_1149 ∨ -b^{383, 4}_2 c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ -p_1149 ∨ b^{383, 4}_1 c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ -p_1149 ∨ -b^{383, 4}_0 c in DIMACS: 24515 24516 -24517 -1149 -24518 0 24515 24516 -24517 -1149 24519 0 24515 24516 -24517 -1149 -24520 0 c 2+1 --> break c (-b^{383, 3}_2 ∧ b^{383, 3}_1 ∧ -b^{383, 3}_0 ∧ p_1149) -> break c in CNF: c b^{383, 3}_2 ∨ -b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ -p_1149 ∨ break c in DIMACS: 24515 -24516 24517 -1149 1162 0 c 2-1 --> 1 c (-b^{383, 3}_2 ∧ b^{383, 3}_1 ∧ -b^{383, 3}_0 ∧ -p_1149) -> (-b^{383, 4}_2 ∧ -b^{383, 4}_1 ∧ b^{383, 4}_0) c in CNF: c b^{383, 3}_2 ∨ -b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ p_1149 ∨ -b^{383, 4}_2 c b^{383, 3}_2 ∨ -b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ p_1149 ∨ -b^{383, 4}_1 c b^{383, 3}_2 ∨ -b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ p_1149 ∨ b^{383, 4}_0 c in DIMACS: 24515 -24516 24517 1149 -24518 0 24515 -24516 24517 1149 -24519 0 24515 -24516 24517 1149 24520 0 c 1-1 --> 0 c (-b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ b^{383, 3}_0 ∧ -p_1149) -> (-b^{383, 4}_2 ∧ -b^{383, 4}_1 ∧ -b^{383, 4}_0) c in CNF: c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ p_1149 ∨ -b^{383, 4}_2 c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ p_1149 ∨ -b^{383, 4}_1 c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ p_1149 ∨ -b^{383, 4}_0 c in DIMACS: 24515 24516 -24517 1149 -24518 0 24515 24516 -24517 1149 -24519 0 24515 24516 -24517 1149 -24520 0 c 0-1 --> -1 c (-b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ -b^{383, 3}_0 ∧ -p_1149) -> ( b^{383, 4}_2 ∧ -b^{383, 4}_1 ∧ b^{383, 4}_0) c in CNF: c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ p_1149 ∨ b^{383, 4}_2 c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ p_1149 ∨ -b^{383, 4}_1 c b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ p_1149 ∨ b^{383, 4}_0 c in DIMACS: 24515 24516 24517 1149 24518 0 24515 24516 24517 1149 -24519 0 24515 24516 24517 1149 24520 0 c -1-1 --> -2 c ( b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ b^{383, 3}_0 ∧ -p_1149) -> ( b^{383, 4}_2 ∧ b^{383, 4}_1 ∧ -b^{383, 4}_0) c in CNF: c -b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ p_1149 ∨ b^{383, 4}_2 c -b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ p_1149 ∨ b^{383, 4}_1 c -b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ p_1149 ∨ -b^{383, 4}_0 c in DIMACS: -24515 24516 -24517 1149 24518 0 -24515 24516 -24517 1149 24519 0 -24515 24516 -24517 1149 -24520 0 c -2-1 --> break c ( b^{383, 3}_2 ∧ b^{383, 3}_1 ∧ -b^{383, 3}_0 ∧ -p_1149) -> break c in CNF: c -b^{383, 3}_2 ∨ -b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ p_1149 ∨ break c in DIMACS: -24515 -24516 24517 1149 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{383, 3}_2 ∧ -b^{383, 3}_1 ∧ -b^{383, 3}_0 ∧ true) c in CNF: c -b^{383, 3}_2 ∨ b^{383, 3}_1 ∨ b^{383, 3}_0 ∨ false c in DIMACS: -24515 24516 24517 0 c 3 does not represent an automaton state. c -(-b^{383, 3}_2 ∧ b^{383, 3}_1 ∧ b^{383, 3}_0 ∧ true) c in CNF: c b^{383, 3}_2 ∨ -b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ false c in DIMACS: 24515 -24516 -24517 0 c -3 does not represent an automaton state. c -( b^{383, 3}_2 ∧ b^{383, 3}_1 ∧ b^{383, 3}_0 ∧ true) c in CNF: c -b^{383, 3}_2 ∨ -b^{383, 3}_1 ∨ -b^{383, 3}_0 ∨ false c in DIMACS: -24515 -24516 -24517 0 c INIT for k = 384 c -b^{384, 1}_2 c -b^{384, 1}_1 c -b^{384, 1}_0 c in DIMACS: -24521 0 -24522 0 -24523 0 c Transitions for k = 384 c i = 1 c -2+1 --> -1 c ( b^{384, 1}_2 ∧ b^{384, 1}_1 ∧ -b^{384, 1}_0 ∧ p_384) -> ( b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ b^{384, 2}_0) c in CNF: c -b^{384, 1}_2 ∨ -b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ -p_384 ∨ b^{384, 2}_2 c -b^{384, 1}_2 ∨ -b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ -p_384 ∨ -b^{384, 2}_1 c -b^{384, 1}_2 ∨ -b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ -p_384 ∨ b^{384, 2}_0 c in DIMACS: -24521 -24522 24523 -384 24524 0 -24521 -24522 24523 -384 -24525 0 -24521 -24522 24523 -384 24526 0 c -1+1 --> 0 c ( b^{384, 1}_2 ∧ -b^{384, 1}_1 ∧ b^{384, 1}_0 ∧ p_384) -> (-b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ -b^{384, 2}_0) c in CNF: c -b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ -p_384 ∨ -b^{384, 2}_2 c -b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ -p_384 ∨ -b^{384, 2}_1 c -b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ -p_384 ∨ -b^{384, 2}_0 c in DIMACS: -24521 24522 -24523 -384 -24524 0 -24521 24522 -24523 -384 -24525 0 -24521 24522 -24523 -384 -24526 0 c 0+1 --> 1 c (-b^{384, 1}_2 ∧ -b^{384, 1}_1 ∧ -b^{384, 1}_0 ∧ p_384) -> (-b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ b^{384, 2}_0) c in CNF: c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ -p_384 ∨ -b^{384, 2}_2 c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ -p_384 ∨ -b^{384, 2}_1 c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ -p_384 ∨ b^{384, 2}_0 c in DIMACS: 24521 24522 24523 -384 -24524 0 24521 24522 24523 -384 -24525 0 24521 24522 24523 -384 24526 0 c 1+1 --> 2 c (-b^{384, 1}_2 ∧ -b^{384, 1}_1 ∧ b^{384, 1}_0 ∧ p_384) -> (-b^{384, 2}_2 ∧ b^{384, 2}_1 ∧ -b^{384, 2}_0) c in CNF: c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ -p_384 ∨ -b^{384, 2}_2 c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ -p_384 ∨ b^{384, 2}_1 c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ -p_384 ∨ -b^{384, 2}_0 c in DIMACS: 24521 24522 -24523 -384 -24524 0 24521 24522 -24523 -384 24525 0 24521 24522 -24523 -384 -24526 0 c 2+1 --> break c (-b^{384, 1}_2 ∧ b^{384, 1}_1 ∧ -b^{384, 1}_0 ∧ p_384) -> break c in CNF: c b^{384, 1}_2 ∨ -b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ -p_384 ∨ break c in DIMACS: 24521 -24522 24523 -384 1162 0 c 2-1 --> 1 c (-b^{384, 1}_2 ∧ b^{384, 1}_1 ∧ -b^{384, 1}_0 ∧ -p_384) -> (-b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ b^{384, 2}_0) c in CNF: c b^{384, 1}_2 ∨ -b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ p_384 ∨ -b^{384, 2}_2 c b^{384, 1}_2 ∨ -b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ p_384 ∨ -b^{384, 2}_1 c b^{384, 1}_2 ∨ -b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ p_384 ∨ b^{384, 2}_0 c in DIMACS: 24521 -24522 24523 384 -24524 0 24521 -24522 24523 384 -24525 0 24521 -24522 24523 384 24526 0 c 1-1 --> 0 c (-b^{384, 1}_2 ∧ -b^{384, 1}_1 ∧ b^{384, 1}_0 ∧ -p_384) -> (-b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ -b^{384, 2}_0) c in CNF: c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ p_384 ∨ -b^{384, 2}_2 c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ p_384 ∨ -b^{384, 2}_1 c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ p_384 ∨ -b^{384, 2}_0 c in DIMACS: 24521 24522 -24523 384 -24524 0 24521 24522 -24523 384 -24525 0 24521 24522 -24523 384 -24526 0 c 0-1 --> -1 c (-b^{384, 1}_2 ∧ -b^{384, 1}_1 ∧ -b^{384, 1}_0 ∧ -p_384) -> ( b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ b^{384, 2}_0) c in CNF: c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ p_384 ∨ b^{384, 2}_2 c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ p_384 ∨ -b^{384, 2}_1 c b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ p_384 ∨ b^{384, 2}_0 c in DIMACS: 24521 24522 24523 384 24524 0 24521 24522 24523 384 -24525 0 24521 24522 24523 384 24526 0 c -1-1 --> -2 c ( b^{384, 1}_2 ∧ -b^{384, 1}_1 ∧ b^{384, 1}_0 ∧ -p_384) -> ( b^{384, 2}_2 ∧ b^{384, 2}_1 ∧ -b^{384, 2}_0) c in CNF: c -b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ p_384 ∨ b^{384, 2}_2 c -b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ p_384 ∨ b^{384, 2}_1 c -b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ p_384 ∨ -b^{384, 2}_0 c in DIMACS: -24521 24522 -24523 384 24524 0 -24521 24522 -24523 384 24525 0 -24521 24522 -24523 384 -24526 0 c -2-1 --> break c ( b^{384, 1}_2 ∧ b^{384, 1}_1 ∧ -b^{384, 1}_0 ∧ -p_384) -> break c in CNF: c -b^{384, 1}_2 ∨ -b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ p_384 ∨ break c in DIMACS: -24521 -24522 24523 384 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{384, 1}_2 ∧ -b^{384, 1}_1 ∧ -b^{384, 1}_0 ∧ true) c in CNF: c -b^{384, 1}_2 ∨ b^{384, 1}_1 ∨ b^{384, 1}_0 ∨ false c in DIMACS: -24521 24522 24523 0 c 3 does not represent an automaton state. c -(-b^{384, 1}_2 ∧ b^{384, 1}_1 ∧ b^{384, 1}_0 ∧ true) c in CNF: c b^{384, 1}_2 ∨ -b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ false c in DIMACS: 24521 -24522 -24523 0 c -3 does not represent an automaton state. c -( b^{384, 1}_2 ∧ b^{384, 1}_1 ∧ b^{384, 1}_0 ∧ true) c in CNF: c -b^{384, 1}_2 ∨ -b^{384, 1}_1 ∨ -b^{384, 1}_0 ∨ false c in DIMACS: -24521 -24522 -24523 0 c i = 2 c -2+1 --> -1 c ( b^{384, 2}_2 ∧ b^{384, 2}_1 ∧ -b^{384, 2}_0 ∧ p_768) -> ( b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ b^{384, 3}_0) c in CNF: c -b^{384, 2}_2 ∨ -b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ -p_768 ∨ b^{384, 3}_2 c -b^{384, 2}_2 ∨ -b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ -p_768 ∨ -b^{384, 3}_1 c -b^{384, 2}_2 ∨ -b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ -p_768 ∨ b^{384, 3}_0 c in DIMACS: -24524 -24525 24526 -768 24527 0 -24524 -24525 24526 -768 -24528 0 -24524 -24525 24526 -768 24529 0 c -1+1 --> 0 c ( b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ b^{384, 2}_0 ∧ p_768) -> (-b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ -b^{384, 3}_0) c in CNF: c -b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ -p_768 ∨ -b^{384, 3}_2 c -b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ -p_768 ∨ -b^{384, 3}_1 c -b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ -p_768 ∨ -b^{384, 3}_0 c in DIMACS: -24524 24525 -24526 -768 -24527 0 -24524 24525 -24526 -768 -24528 0 -24524 24525 -24526 -768 -24529 0 c 0+1 --> 1 c (-b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ -b^{384, 2}_0 ∧ p_768) -> (-b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ b^{384, 3}_0) c in CNF: c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ -p_768 ∨ -b^{384, 3}_2 c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ -p_768 ∨ -b^{384, 3}_1 c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ -p_768 ∨ b^{384, 3}_0 c in DIMACS: 24524 24525 24526 -768 -24527 0 24524 24525 24526 -768 -24528 0 24524 24525 24526 -768 24529 0 c 1+1 --> 2 c (-b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ b^{384, 2}_0 ∧ p_768) -> (-b^{384, 3}_2 ∧ b^{384, 3}_1 ∧ -b^{384, 3}_0) c in CNF: c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ -p_768 ∨ -b^{384, 3}_2 c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ -p_768 ∨ b^{384, 3}_1 c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ -p_768 ∨ -b^{384, 3}_0 c in DIMACS: 24524 24525 -24526 -768 -24527 0 24524 24525 -24526 -768 24528 0 24524 24525 -24526 -768 -24529 0 c 2+1 --> break c (-b^{384, 2}_2 ∧ b^{384, 2}_1 ∧ -b^{384, 2}_0 ∧ p_768) -> break c in CNF: c b^{384, 2}_2 ∨ -b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ -p_768 ∨ break c in DIMACS: 24524 -24525 24526 -768 1162 0 c 2-1 --> 1 c (-b^{384, 2}_2 ∧ b^{384, 2}_1 ∧ -b^{384, 2}_0 ∧ -p_768) -> (-b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ b^{384, 3}_0) c in CNF: c b^{384, 2}_2 ∨ -b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ p_768 ∨ -b^{384, 3}_2 c b^{384, 2}_2 ∨ -b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ p_768 ∨ -b^{384, 3}_1 c b^{384, 2}_2 ∨ -b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ p_768 ∨ b^{384, 3}_0 c in DIMACS: 24524 -24525 24526 768 -24527 0 24524 -24525 24526 768 -24528 0 24524 -24525 24526 768 24529 0 c 1-1 --> 0 c (-b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ b^{384, 2}_0 ∧ -p_768) -> (-b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ -b^{384, 3}_0) c in CNF: c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ p_768 ∨ -b^{384, 3}_2 c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ p_768 ∨ -b^{384, 3}_1 c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ p_768 ∨ -b^{384, 3}_0 c in DIMACS: 24524 24525 -24526 768 -24527 0 24524 24525 -24526 768 -24528 0 24524 24525 -24526 768 -24529 0 c 0-1 --> -1 c (-b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ -b^{384, 2}_0 ∧ -p_768) -> ( b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ b^{384, 3}_0) c in CNF: c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ p_768 ∨ b^{384, 3}_2 c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ p_768 ∨ -b^{384, 3}_1 c b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ p_768 ∨ b^{384, 3}_0 c in DIMACS: 24524 24525 24526 768 24527 0 24524 24525 24526 768 -24528 0 24524 24525 24526 768 24529 0 c -1-1 --> -2 c ( b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ b^{384, 2}_0 ∧ -p_768) -> ( b^{384, 3}_2 ∧ b^{384, 3}_1 ∧ -b^{384, 3}_0) c in CNF: c -b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ p_768 ∨ b^{384, 3}_2 c -b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ p_768 ∨ b^{384, 3}_1 c -b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ p_768 ∨ -b^{384, 3}_0 c in DIMACS: -24524 24525 -24526 768 24527 0 -24524 24525 -24526 768 24528 0 -24524 24525 -24526 768 -24529 0 c -2-1 --> break c ( b^{384, 2}_2 ∧ b^{384, 2}_1 ∧ -b^{384, 2}_0 ∧ -p_768) -> break c in CNF: c -b^{384, 2}_2 ∨ -b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ p_768 ∨ break c in DIMACS: -24524 -24525 24526 768 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{384, 2}_2 ∧ -b^{384, 2}_1 ∧ -b^{384, 2}_0 ∧ true) c in CNF: c -b^{384, 2}_2 ∨ b^{384, 2}_1 ∨ b^{384, 2}_0 ∨ false c in DIMACS: -24524 24525 24526 0 c 3 does not represent an automaton state. c -(-b^{384, 2}_2 ∧ b^{384, 2}_1 ∧ b^{384, 2}_0 ∧ true) c in CNF: c b^{384, 2}_2 ∨ -b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ false c in DIMACS: 24524 -24525 -24526 0 c -3 does not represent an automaton state. c -( b^{384, 2}_2 ∧ b^{384, 2}_1 ∧ b^{384, 2}_0 ∧ true) c in CNF: c -b^{384, 2}_2 ∨ -b^{384, 2}_1 ∨ -b^{384, 2}_0 ∨ false c in DIMACS: -24524 -24525 -24526 0 c i = 3 c -2+1 --> -1 c ( b^{384, 3}_2 ∧ b^{384, 3}_1 ∧ -b^{384, 3}_0 ∧ p_1152) -> ( b^{384, 4}_2 ∧ -b^{384, 4}_1 ∧ b^{384, 4}_0) c in CNF: c -b^{384, 3}_2 ∨ -b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ -p_1152 ∨ b^{384, 4}_2 c -b^{384, 3}_2 ∨ -b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ -p_1152 ∨ -b^{384, 4}_1 c -b^{384, 3}_2 ∨ -b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ -p_1152 ∨ b^{384, 4}_0 c in DIMACS: -24527 -24528 24529 -1152 24530 0 -24527 -24528 24529 -1152 -24531 0 -24527 -24528 24529 -1152 24532 0 c -1+1 --> 0 c ( b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ b^{384, 3}_0 ∧ p_1152) -> (-b^{384, 4}_2 ∧ -b^{384, 4}_1 ∧ -b^{384, 4}_0) c in CNF: c -b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ -p_1152 ∨ -b^{384, 4}_2 c -b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ -p_1152 ∨ -b^{384, 4}_1 c -b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ -p_1152 ∨ -b^{384, 4}_0 c in DIMACS: -24527 24528 -24529 -1152 -24530 0 -24527 24528 -24529 -1152 -24531 0 -24527 24528 -24529 -1152 -24532 0 c 0+1 --> 1 c (-b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ -b^{384, 3}_0 ∧ p_1152) -> (-b^{384, 4}_2 ∧ -b^{384, 4}_1 ∧ b^{384, 4}_0) c in CNF: c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ -p_1152 ∨ -b^{384, 4}_2 c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ -p_1152 ∨ -b^{384, 4}_1 c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ -p_1152 ∨ b^{384, 4}_0 c in DIMACS: 24527 24528 24529 -1152 -24530 0 24527 24528 24529 -1152 -24531 0 24527 24528 24529 -1152 24532 0 c 1+1 --> 2 c (-b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ b^{384, 3}_0 ∧ p_1152) -> (-b^{384, 4}_2 ∧ b^{384, 4}_1 ∧ -b^{384, 4}_0) c in CNF: c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ -p_1152 ∨ -b^{384, 4}_2 c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ -p_1152 ∨ b^{384, 4}_1 c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ -p_1152 ∨ -b^{384, 4}_0 c in DIMACS: 24527 24528 -24529 -1152 -24530 0 24527 24528 -24529 -1152 24531 0 24527 24528 -24529 -1152 -24532 0 c 2+1 --> break c (-b^{384, 3}_2 ∧ b^{384, 3}_1 ∧ -b^{384, 3}_0 ∧ p_1152) -> break c in CNF: c b^{384, 3}_2 ∨ -b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ -p_1152 ∨ break c in DIMACS: 24527 -24528 24529 -1152 1162 0 c 2-1 --> 1 c (-b^{384, 3}_2 ∧ b^{384, 3}_1 ∧ -b^{384, 3}_0 ∧ -p_1152) -> (-b^{384, 4}_2 ∧ -b^{384, 4}_1 ∧ b^{384, 4}_0) c in CNF: c b^{384, 3}_2 ∨ -b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ p_1152 ∨ -b^{384, 4}_2 c b^{384, 3}_2 ∨ -b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ p_1152 ∨ -b^{384, 4}_1 c b^{384, 3}_2 ∨ -b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ p_1152 ∨ b^{384, 4}_0 c in DIMACS: 24527 -24528 24529 1152 -24530 0 24527 -24528 24529 1152 -24531 0 24527 -24528 24529 1152 24532 0 c 1-1 --> 0 c (-b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ b^{384, 3}_0 ∧ -p_1152) -> (-b^{384, 4}_2 ∧ -b^{384, 4}_1 ∧ -b^{384, 4}_0) c in CNF: c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ p_1152 ∨ -b^{384, 4}_2 c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ p_1152 ∨ -b^{384, 4}_1 c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ p_1152 ∨ -b^{384, 4}_0 c in DIMACS: 24527 24528 -24529 1152 -24530 0 24527 24528 -24529 1152 -24531 0 24527 24528 -24529 1152 -24532 0 c 0-1 --> -1 c (-b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ -b^{384, 3}_0 ∧ -p_1152) -> ( b^{384, 4}_2 ∧ -b^{384, 4}_1 ∧ b^{384, 4}_0) c in CNF: c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ p_1152 ∨ b^{384, 4}_2 c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ p_1152 ∨ -b^{384, 4}_1 c b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ p_1152 ∨ b^{384, 4}_0 c in DIMACS: 24527 24528 24529 1152 24530 0 24527 24528 24529 1152 -24531 0 24527 24528 24529 1152 24532 0 c -1-1 --> -2 c ( b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ b^{384, 3}_0 ∧ -p_1152) -> ( b^{384, 4}_2 ∧ b^{384, 4}_1 ∧ -b^{384, 4}_0) c in CNF: c -b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ p_1152 ∨ b^{384, 4}_2 c -b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ p_1152 ∨ b^{384, 4}_1 c -b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ p_1152 ∨ -b^{384, 4}_0 c in DIMACS: -24527 24528 -24529 1152 24530 0 -24527 24528 -24529 1152 24531 0 -24527 24528 -24529 1152 -24532 0 c -2-1 --> break c ( b^{384, 3}_2 ∧ b^{384, 3}_1 ∧ -b^{384, 3}_0 ∧ -p_1152) -> break c in CNF: c -b^{384, 3}_2 ∨ -b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ p_1152 ∨ break c in DIMACS: -24527 -24528 24529 1152 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{384, 3}_2 ∧ -b^{384, 3}_1 ∧ -b^{384, 3}_0 ∧ true) c in CNF: c -b^{384, 3}_2 ∨ b^{384, 3}_1 ∨ b^{384, 3}_0 ∨ false c in DIMACS: -24527 24528 24529 0 c 3 does not represent an automaton state. c -(-b^{384, 3}_2 ∧ b^{384, 3}_1 ∧ b^{384, 3}_0 ∧ true) c in CNF: c b^{384, 3}_2 ∨ -b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ false c in DIMACS: 24527 -24528 -24529 0 c -3 does not represent an automaton state. c -( b^{384, 3}_2 ∧ b^{384, 3}_1 ∧ b^{384, 3}_0 ∧ true) c in CNF: c -b^{384, 3}_2 ∨ -b^{384, 3}_1 ∨ -b^{384, 3}_0 ∨ false c in DIMACS: -24527 -24528 -24529 0 c INIT for k = 385 c -b^{385, 1}_2 c -b^{385, 1}_1 c -b^{385, 1}_0 c in DIMACS: -24533 0 -24534 0 -24535 0 c Transitions for k = 385 c i = 1 c -2+1 --> -1 c ( b^{385, 1}_2 ∧ b^{385, 1}_1 ∧ -b^{385, 1}_0 ∧ p_385) -> ( b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ b^{385, 2}_0) c in CNF: c -b^{385, 1}_2 ∨ -b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ -p_385 ∨ b^{385, 2}_2 c -b^{385, 1}_2 ∨ -b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ -p_385 ∨ -b^{385, 2}_1 c -b^{385, 1}_2 ∨ -b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ -p_385 ∨ b^{385, 2}_0 c in DIMACS: -24533 -24534 24535 -385 24536 0 -24533 -24534 24535 -385 -24537 0 -24533 -24534 24535 -385 24538 0 c -1+1 --> 0 c ( b^{385, 1}_2 ∧ -b^{385, 1}_1 ∧ b^{385, 1}_0 ∧ p_385) -> (-b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ -b^{385, 2}_0) c in CNF: c -b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ -p_385 ∨ -b^{385, 2}_2 c -b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ -p_385 ∨ -b^{385, 2}_1 c -b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ -p_385 ∨ -b^{385, 2}_0 c in DIMACS: -24533 24534 -24535 -385 -24536 0 -24533 24534 -24535 -385 -24537 0 -24533 24534 -24535 -385 -24538 0 c 0+1 --> 1 c (-b^{385, 1}_2 ∧ -b^{385, 1}_1 ∧ -b^{385, 1}_0 ∧ p_385) -> (-b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ b^{385, 2}_0) c in CNF: c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ -p_385 ∨ -b^{385, 2}_2 c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ -p_385 ∨ -b^{385, 2}_1 c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ -p_385 ∨ b^{385, 2}_0 c in DIMACS: 24533 24534 24535 -385 -24536 0 24533 24534 24535 -385 -24537 0 24533 24534 24535 -385 24538 0 c 1+1 --> 2 c (-b^{385, 1}_2 ∧ -b^{385, 1}_1 ∧ b^{385, 1}_0 ∧ p_385) -> (-b^{385, 2}_2 ∧ b^{385, 2}_1 ∧ -b^{385, 2}_0) c in CNF: c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ -p_385 ∨ -b^{385, 2}_2 c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ -p_385 ∨ b^{385, 2}_1 c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ -p_385 ∨ -b^{385, 2}_0 c in DIMACS: 24533 24534 -24535 -385 -24536 0 24533 24534 -24535 -385 24537 0 24533 24534 -24535 -385 -24538 0 c 2+1 --> break c (-b^{385, 1}_2 ∧ b^{385, 1}_1 ∧ -b^{385, 1}_0 ∧ p_385) -> break c in CNF: c b^{385, 1}_2 ∨ -b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ -p_385 ∨ break c in DIMACS: 24533 -24534 24535 -385 1162 0 c 2-1 --> 1 c (-b^{385, 1}_2 ∧ b^{385, 1}_1 ∧ -b^{385, 1}_0 ∧ -p_385) -> (-b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ b^{385, 2}_0) c in CNF: c b^{385, 1}_2 ∨ -b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ p_385 ∨ -b^{385, 2}_2 c b^{385, 1}_2 ∨ -b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ p_385 ∨ -b^{385, 2}_1 c b^{385, 1}_2 ∨ -b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ p_385 ∨ b^{385, 2}_0 c in DIMACS: 24533 -24534 24535 385 -24536 0 24533 -24534 24535 385 -24537 0 24533 -24534 24535 385 24538 0 c 1-1 --> 0 c (-b^{385, 1}_2 ∧ -b^{385, 1}_1 ∧ b^{385, 1}_0 ∧ -p_385) -> (-b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ -b^{385, 2}_0) c in CNF: c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ p_385 ∨ -b^{385, 2}_2 c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ p_385 ∨ -b^{385, 2}_1 c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ p_385 ∨ -b^{385, 2}_0 c in DIMACS: 24533 24534 -24535 385 -24536 0 24533 24534 -24535 385 -24537 0 24533 24534 -24535 385 -24538 0 c 0-1 --> -1 c (-b^{385, 1}_2 ∧ -b^{385, 1}_1 ∧ -b^{385, 1}_0 ∧ -p_385) -> ( b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ b^{385, 2}_0) c in CNF: c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ p_385 ∨ b^{385, 2}_2 c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ p_385 ∨ -b^{385, 2}_1 c b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ p_385 ∨ b^{385, 2}_0 c in DIMACS: 24533 24534 24535 385 24536 0 24533 24534 24535 385 -24537 0 24533 24534 24535 385 24538 0 c -1-1 --> -2 c ( b^{385, 1}_2 ∧ -b^{385, 1}_1 ∧ b^{385, 1}_0 ∧ -p_385) -> ( b^{385, 2}_2 ∧ b^{385, 2}_1 ∧ -b^{385, 2}_0) c in CNF: c -b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ p_385 ∨ b^{385, 2}_2 c -b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ p_385 ∨ b^{385, 2}_1 c -b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ p_385 ∨ -b^{385, 2}_0 c in DIMACS: -24533 24534 -24535 385 24536 0 -24533 24534 -24535 385 24537 0 -24533 24534 -24535 385 -24538 0 c -2-1 --> break c ( b^{385, 1}_2 ∧ b^{385, 1}_1 ∧ -b^{385, 1}_0 ∧ -p_385) -> break c in CNF: c -b^{385, 1}_2 ∨ -b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ p_385 ∨ break c in DIMACS: -24533 -24534 24535 385 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{385, 1}_2 ∧ -b^{385, 1}_1 ∧ -b^{385, 1}_0 ∧ true) c in CNF: c -b^{385, 1}_2 ∨ b^{385, 1}_1 ∨ b^{385, 1}_0 ∨ false c in DIMACS: -24533 24534 24535 0 c 3 does not represent an automaton state. c -(-b^{385, 1}_2 ∧ b^{385, 1}_1 ∧ b^{385, 1}_0 ∧ true) c in CNF: c b^{385, 1}_2 ∨ -b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ false c in DIMACS: 24533 -24534 -24535 0 c -3 does not represent an automaton state. c -( b^{385, 1}_2 ∧ b^{385, 1}_1 ∧ b^{385, 1}_0 ∧ true) c in CNF: c -b^{385, 1}_2 ∨ -b^{385, 1}_1 ∨ -b^{385, 1}_0 ∨ false c in DIMACS: -24533 -24534 -24535 0 c i = 2 c -2+1 --> -1 c ( b^{385, 2}_2 ∧ b^{385, 2}_1 ∧ -b^{385, 2}_0 ∧ p_770) -> ( b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ b^{385, 3}_0) c in CNF: c -b^{385, 2}_2 ∨ -b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ -p_770 ∨ b^{385, 3}_2 c -b^{385, 2}_2 ∨ -b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ -p_770 ∨ -b^{385, 3}_1 c -b^{385, 2}_2 ∨ -b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ -p_770 ∨ b^{385, 3}_0 c in DIMACS: -24536 -24537 24538 -770 24539 0 -24536 -24537 24538 -770 -24540 0 -24536 -24537 24538 -770 24541 0 c -1+1 --> 0 c ( b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ b^{385, 2}_0 ∧ p_770) -> (-b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ -b^{385, 3}_0) c in CNF: c -b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ -p_770 ∨ -b^{385, 3}_2 c -b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ -p_770 ∨ -b^{385, 3}_1 c -b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ -p_770 ∨ -b^{385, 3}_0 c in DIMACS: -24536 24537 -24538 -770 -24539 0 -24536 24537 -24538 -770 -24540 0 -24536 24537 -24538 -770 -24541 0 c 0+1 --> 1 c (-b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ -b^{385, 2}_0 ∧ p_770) -> (-b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ b^{385, 3}_0) c in CNF: c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ -p_770 ∨ -b^{385, 3}_2 c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ -p_770 ∨ -b^{385, 3}_1 c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ -p_770 ∨ b^{385, 3}_0 c in DIMACS: 24536 24537 24538 -770 -24539 0 24536 24537 24538 -770 -24540 0 24536 24537 24538 -770 24541 0 c 1+1 --> 2 c (-b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ b^{385, 2}_0 ∧ p_770) -> (-b^{385, 3}_2 ∧ b^{385, 3}_1 ∧ -b^{385, 3}_0) c in CNF: c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ -p_770 ∨ -b^{385, 3}_2 c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ -p_770 ∨ b^{385, 3}_1 c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ -p_770 ∨ -b^{385, 3}_0 c in DIMACS: 24536 24537 -24538 -770 -24539 0 24536 24537 -24538 -770 24540 0 24536 24537 -24538 -770 -24541 0 c 2+1 --> break c (-b^{385, 2}_2 ∧ b^{385, 2}_1 ∧ -b^{385, 2}_0 ∧ p_770) -> break c in CNF: c b^{385, 2}_2 ∨ -b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ -p_770 ∨ break c in DIMACS: 24536 -24537 24538 -770 1162 0 c 2-1 --> 1 c (-b^{385, 2}_2 ∧ b^{385, 2}_1 ∧ -b^{385, 2}_0 ∧ -p_770) -> (-b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ b^{385, 3}_0) c in CNF: c b^{385, 2}_2 ∨ -b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ p_770 ∨ -b^{385, 3}_2 c b^{385, 2}_2 ∨ -b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ p_770 ∨ -b^{385, 3}_1 c b^{385, 2}_2 ∨ -b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ p_770 ∨ b^{385, 3}_0 c in DIMACS: 24536 -24537 24538 770 -24539 0 24536 -24537 24538 770 -24540 0 24536 -24537 24538 770 24541 0 c 1-1 --> 0 c (-b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ b^{385, 2}_0 ∧ -p_770) -> (-b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ -b^{385, 3}_0) c in CNF: c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ p_770 ∨ -b^{385, 3}_2 c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ p_770 ∨ -b^{385, 3}_1 c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ p_770 ∨ -b^{385, 3}_0 c in DIMACS: 24536 24537 -24538 770 -24539 0 24536 24537 -24538 770 -24540 0 24536 24537 -24538 770 -24541 0 c 0-1 --> -1 c (-b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ -b^{385, 2}_0 ∧ -p_770) -> ( b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ b^{385, 3}_0) c in CNF: c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ p_770 ∨ b^{385, 3}_2 c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ p_770 ∨ -b^{385, 3}_1 c b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ p_770 ∨ b^{385, 3}_0 c in DIMACS: 24536 24537 24538 770 24539 0 24536 24537 24538 770 -24540 0 24536 24537 24538 770 24541 0 c -1-1 --> -2 c ( b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ b^{385, 2}_0 ∧ -p_770) -> ( b^{385, 3}_2 ∧ b^{385, 3}_1 ∧ -b^{385, 3}_0) c in CNF: c -b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ p_770 ∨ b^{385, 3}_2 c -b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ p_770 ∨ b^{385, 3}_1 c -b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ p_770 ∨ -b^{385, 3}_0 c in DIMACS: -24536 24537 -24538 770 24539 0 -24536 24537 -24538 770 24540 0 -24536 24537 -24538 770 -24541 0 c -2-1 --> break c ( b^{385, 2}_2 ∧ b^{385, 2}_1 ∧ -b^{385, 2}_0 ∧ -p_770) -> break c in CNF: c -b^{385, 2}_2 ∨ -b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ p_770 ∨ break c in DIMACS: -24536 -24537 24538 770 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{385, 2}_2 ∧ -b^{385, 2}_1 ∧ -b^{385, 2}_0 ∧ true) c in CNF: c -b^{385, 2}_2 ∨ b^{385, 2}_1 ∨ b^{385, 2}_0 ∨ false c in DIMACS: -24536 24537 24538 0 c 3 does not represent an automaton state. c -(-b^{385, 2}_2 ∧ b^{385, 2}_1 ∧ b^{385, 2}_0 ∧ true) c in CNF: c b^{385, 2}_2 ∨ -b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ false c in DIMACS: 24536 -24537 -24538 0 c -3 does not represent an automaton state. c -( b^{385, 2}_2 ∧ b^{385, 2}_1 ∧ b^{385, 2}_0 ∧ true) c in CNF: c -b^{385, 2}_2 ∨ -b^{385, 2}_1 ∨ -b^{385, 2}_0 ∨ false c in DIMACS: -24536 -24537 -24538 0 c i = 3 c -2+1 --> -1 c ( b^{385, 3}_2 ∧ b^{385, 3}_1 ∧ -b^{385, 3}_0 ∧ p_1155) -> ( b^{385, 4}_2 ∧ -b^{385, 4}_1 ∧ b^{385, 4}_0) c in CNF: c -b^{385, 3}_2 ∨ -b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ -p_1155 ∨ b^{385, 4}_2 c -b^{385, 3}_2 ∨ -b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ -p_1155 ∨ -b^{385, 4}_1 c -b^{385, 3}_2 ∨ -b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ -p_1155 ∨ b^{385, 4}_0 c in DIMACS: -24539 -24540 24541 -1155 24542 0 -24539 -24540 24541 -1155 -24543 0 -24539 -24540 24541 -1155 24544 0 c -1+1 --> 0 c ( b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ b^{385, 3}_0 ∧ p_1155) -> (-b^{385, 4}_2 ∧ -b^{385, 4}_1 ∧ -b^{385, 4}_0) c in CNF: c -b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ -p_1155 ∨ -b^{385, 4}_2 c -b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ -p_1155 ∨ -b^{385, 4}_1 c -b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ -p_1155 ∨ -b^{385, 4}_0 c in DIMACS: -24539 24540 -24541 -1155 -24542 0 -24539 24540 -24541 -1155 -24543 0 -24539 24540 -24541 -1155 -24544 0 c 0+1 --> 1 c (-b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ -b^{385, 3}_0 ∧ p_1155) -> (-b^{385, 4}_2 ∧ -b^{385, 4}_1 ∧ b^{385, 4}_0) c in CNF: c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ -p_1155 ∨ -b^{385, 4}_2 c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ -p_1155 ∨ -b^{385, 4}_1 c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ -p_1155 ∨ b^{385, 4}_0 c in DIMACS: 24539 24540 24541 -1155 -24542 0 24539 24540 24541 -1155 -24543 0 24539 24540 24541 -1155 24544 0 c 1+1 --> 2 c (-b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ b^{385, 3}_0 ∧ p_1155) -> (-b^{385, 4}_2 ∧ b^{385, 4}_1 ∧ -b^{385, 4}_0) c in CNF: c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ -p_1155 ∨ -b^{385, 4}_2 c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ -p_1155 ∨ b^{385, 4}_1 c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ -p_1155 ∨ -b^{385, 4}_0 c in DIMACS: 24539 24540 -24541 -1155 -24542 0 24539 24540 -24541 -1155 24543 0 24539 24540 -24541 -1155 -24544 0 c 2+1 --> break c (-b^{385, 3}_2 ∧ b^{385, 3}_1 ∧ -b^{385, 3}_0 ∧ p_1155) -> break c in CNF: c b^{385, 3}_2 ∨ -b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ -p_1155 ∨ break c in DIMACS: 24539 -24540 24541 -1155 1162 0 c 2-1 --> 1 c (-b^{385, 3}_2 ∧ b^{385, 3}_1 ∧ -b^{385, 3}_0 ∧ -p_1155) -> (-b^{385, 4}_2 ∧ -b^{385, 4}_1 ∧ b^{385, 4}_0) c in CNF: c b^{385, 3}_2 ∨ -b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ p_1155 ∨ -b^{385, 4}_2 c b^{385, 3}_2 ∨ -b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ p_1155 ∨ -b^{385, 4}_1 c b^{385, 3}_2 ∨ -b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ p_1155 ∨ b^{385, 4}_0 c in DIMACS: 24539 -24540 24541 1155 -24542 0 24539 -24540 24541 1155 -24543 0 24539 -24540 24541 1155 24544 0 c 1-1 --> 0 c (-b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ b^{385, 3}_0 ∧ -p_1155) -> (-b^{385, 4}_2 ∧ -b^{385, 4}_1 ∧ -b^{385, 4}_0) c in CNF: c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ p_1155 ∨ -b^{385, 4}_2 c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ p_1155 ∨ -b^{385, 4}_1 c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ p_1155 ∨ -b^{385, 4}_0 c in DIMACS: 24539 24540 -24541 1155 -24542 0 24539 24540 -24541 1155 -24543 0 24539 24540 -24541 1155 -24544 0 c 0-1 --> -1 c (-b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ -b^{385, 3}_0 ∧ -p_1155) -> ( b^{385, 4}_2 ∧ -b^{385, 4}_1 ∧ b^{385, 4}_0) c in CNF: c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ p_1155 ∨ b^{385, 4}_2 c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ p_1155 ∨ -b^{385, 4}_1 c b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ p_1155 ∨ b^{385, 4}_0 c in DIMACS: 24539 24540 24541 1155 24542 0 24539 24540 24541 1155 -24543 0 24539 24540 24541 1155 24544 0 c -1-1 --> -2 c ( b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ b^{385, 3}_0 ∧ -p_1155) -> ( b^{385, 4}_2 ∧ b^{385, 4}_1 ∧ -b^{385, 4}_0) c in CNF: c -b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ p_1155 ∨ b^{385, 4}_2 c -b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ p_1155 ∨ b^{385, 4}_1 c -b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ p_1155 ∨ -b^{385, 4}_0 c in DIMACS: -24539 24540 -24541 1155 24542 0 -24539 24540 -24541 1155 24543 0 -24539 24540 -24541 1155 -24544 0 c -2-1 --> break c ( b^{385, 3}_2 ∧ b^{385, 3}_1 ∧ -b^{385, 3}_0 ∧ -p_1155) -> break c in CNF: c -b^{385, 3}_2 ∨ -b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ p_1155 ∨ break c in DIMACS: -24539 -24540 24541 1155 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{385, 3}_2 ∧ -b^{385, 3}_1 ∧ -b^{385, 3}_0 ∧ true) c in CNF: c -b^{385, 3}_2 ∨ b^{385, 3}_1 ∨ b^{385, 3}_0 ∨ false c in DIMACS: -24539 24540 24541 0 c 3 does not represent an automaton state. c -(-b^{385, 3}_2 ∧ b^{385, 3}_1 ∧ b^{385, 3}_0 ∧ true) c in CNF: c b^{385, 3}_2 ∨ -b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ false c in DIMACS: 24539 -24540 -24541 0 c -3 does not represent an automaton state. c -( b^{385, 3}_2 ∧ b^{385, 3}_1 ∧ b^{385, 3}_0 ∧ true) c in CNF: c -b^{385, 3}_2 ∨ -b^{385, 3}_1 ∨ -b^{385, 3}_0 ∨ false c in DIMACS: -24539 -24540 -24541 0 c INIT for k = 386 c -b^{386, 1}_2 c -b^{386, 1}_1 c -b^{386, 1}_0 c in DIMACS: -24545 0 -24546 0 -24547 0 c Transitions for k = 386 c i = 1 c -2+1 --> -1 c ( b^{386, 1}_2 ∧ b^{386, 1}_1 ∧ -b^{386, 1}_0 ∧ p_386) -> ( b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ b^{386, 2}_0) c in CNF: c -b^{386, 1}_2 ∨ -b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ -p_386 ∨ b^{386, 2}_2 c -b^{386, 1}_2 ∨ -b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ -p_386 ∨ -b^{386, 2}_1 c -b^{386, 1}_2 ∨ -b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ -p_386 ∨ b^{386, 2}_0 c in DIMACS: -24545 -24546 24547 -386 24548 0 -24545 -24546 24547 -386 -24549 0 -24545 -24546 24547 -386 24550 0 c -1+1 --> 0 c ( b^{386, 1}_2 ∧ -b^{386, 1}_1 ∧ b^{386, 1}_0 ∧ p_386) -> (-b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ -b^{386, 2}_0) c in CNF: c -b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ -p_386 ∨ -b^{386, 2}_2 c -b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ -p_386 ∨ -b^{386, 2}_1 c -b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ -p_386 ∨ -b^{386, 2}_0 c in DIMACS: -24545 24546 -24547 -386 -24548 0 -24545 24546 -24547 -386 -24549 0 -24545 24546 -24547 -386 -24550 0 c 0+1 --> 1 c (-b^{386, 1}_2 ∧ -b^{386, 1}_1 ∧ -b^{386, 1}_0 ∧ p_386) -> (-b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ b^{386, 2}_0) c in CNF: c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ -p_386 ∨ -b^{386, 2}_2 c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ -p_386 ∨ -b^{386, 2}_1 c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ -p_386 ∨ b^{386, 2}_0 c in DIMACS: 24545 24546 24547 -386 -24548 0 24545 24546 24547 -386 -24549 0 24545 24546 24547 -386 24550 0 c 1+1 --> 2 c (-b^{386, 1}_2 ∧ -b^{386, 1}_1 ∧ b^{386, 1}_0 ∧ p_386) -> (-b^{386, 2}_2 ∧ b^{386, 2}_1 ∧ -b^{386, 2}_0) c in CNF: c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ -p_386 ∨ -b^{386, 2}_2 c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ -p_386 ∨ b^{386, 2}_1 c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ -p_386 ∨ -b^{386, 2}_0 c in DIMACS: 24545 24546 -24547 -386 -24548 0 24545 24546 -24547 -386 24549 0 24545 24546 -24547 -386 -24550 0 c 2+1 --> break c (-b^{386, 1}_2 ∧ b^{386, 1}_1 ∧ -b^{386, 1}_0 ∧ p_386) -> break c in CNF: c b^{386, 1}_2 ∨ -b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ -p_386 ∨ break c in DIMACS: 24545 -24546 24547 -386 1162 0 c 2-1 --> 1 c (-b^{386, 1}_2 ∧ b^{386, 1}_1 ∧ -b^{386, 1}_0 ∧ -p_386) -> (-b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ b^{386, 2}_0) c in CNF: c b^{386, 1}_2 ∨ -b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ p_386 ∨ -b^{386, 2}_2 c b^{386, 1}_2 ∨ -b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ p_386 ∨ -b^{386, 2}_1 c b^{386, 1}_2 ∨ -b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ p_386 ∨ b^{386, 2}_0 c in DIMACS: 24545 -24546 24547 386 -24548 0 24545 -24546 24547 386 -24549 0 24545 -24546 24547 386 24550 0 c 1-1 --> 0 c (-b^{386, 1}_2 ∧ -b^{386, 1}_1 ∧ b^{386, 1}_0 ∧ -p_386) -> (-b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ -b^{386, 2}_0) c in CNF: c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ p_386 ∨ -b^{386, 2}_2 c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ p_386 ∨ -b^{386, 2}_1 c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ p_386 ∨ -b^{386, 2}_0 c in DIMACS: 24545 24546 -24547 386 -24548 0 24545 24546 -24547 386 -24549 0 24545 24546 -24547 386 -24550 0 c 0-1 --> -1 c (-b^{386, 1}_2 ∧ -b^{386, 1}_1 ∧ -b^{386, 1}_0 ∧ -p_386) -> ( b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ b^{386, 2}_0) c in CNF: c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ p_386 ∨ b^{386, 2}_2 c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ p_386 ∨ -b^{386, 2}_1 c b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ p_386 ∨ b^{386, 2}_0 c in DIMACS: 24545 24546 24547 386 24548 0 24545 24546 24547 386 -24549 0 24545 24546 24547 386 24550 0 c -1-1 --> -2 c ( b^{386, 1}_2 ∧ -b^{386, 1}_1 ∧ b^{386, 1}_0 ∧ -p_386) -> ( b^{386, 2}_2 ∧ b^{386, 2}_1 ∧ -b^{386, 2}_0) c in CNF: c -b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ p_386 ∨ b^{386, 2}_2 c -b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ p_386 ∨ b^{386, 2}_1 c -b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ p_386 ∨ -b^{386, 2}_0 c in DIMACS: -24545 24546 -24547 386 24548 0 -24545 24546 -24547 386 24549 0 -24545 24546 -24547 386 -24550 0 c -2-1 --> break c ( b^{386, 1}_2 ∧ b^{386, 1}_1 ∧ -b^{386, 1}_0 ∧ -p_386) -> break c in CNF: c -b^{386, 1}_2 ∨ -b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ p_386 ∨ break c in DIMACS: -24545 -24546 24547 386 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{386, 1}_2 ∧ -b^{386, 1}_1 ∧ -b^{386, 1}_0 ∧ true) c in CNF: c -b^{386, 1}_2 ∨ b^{386, 1}_1 ∨ b^{386, 1}_0 ∨ false c in DIMACS: -24545 24546 24547 0 c 3 does not represent an automaton state. c -(-b^{386, 1}_2 ∧ b^{386, 1}_1 ∧ b^{386, 1}_0 ∧ true) c in CNF: c b^{386, 1}_2 ∨ -b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ false c in DIMACS: 24545 -24546 -24547 0 c -3 does not represent an automaton state. c -( b^{386, 1}_2 ∧ b^{386, 1}_1 ∧ b^{386, 1}_0 ∧ true) c in CNF: c -b^{386, 1}_2 ∨ -b^{386, 1}_1 ∨ -b^{386, 1}_0 ∨ false c in DIMACS: -24545 -24546 -24547 0 c i = 2 c -2+1 --> -1 c ( b^{386, 2}_2 ∧ b^{386, 2}_1 ∧ -b^{386, 2}_0 ∧ p_772) -> ( b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ b^{386, 3}_0) c in CNF: c -b^{386, 2}_2 ∨ -b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ -p_772 ∨ b^{386, 3}_2 c -b^{386, 2}_2 ∨ -b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ -p_772 ∨ -b^{386, 3}_1 c -b^{386, 2}_2 ∨ -b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ -p_772 ∨ b^{386, 3}_0 c in DIMACS: -24548 -24549 24550 -772 24551 0 -24548 -24549 24550 -772 -24552 0 -24548 -24549 24550 -772 24553 0 c -1+1 --> 0 c ( b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ b^{386, 2}_0 ∧ p_772) -> (-b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ -b^{386, 3}_0) c in CNF: c -b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ -p_772 ∨ -b^{386, 3}_2 c -b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ -p_772 ∨ -b^{386, 3}_1 c -b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ -p_772 ∨ -b^{386, 3}_0 c in DIMACS: -24548 24549 -24550 -772 -24551 0 -24548 24549 -24550 -772 -24552 0 -24548 24549 -24550 -772 -24553 0 c 0+1 --> 1 c (-b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ -b^{386, 2}_0 ∧ p_772) -> (-b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ b^{386, 3}_0) c in CNF: c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ -p_772 ∨ -b^{386, 3}_2 c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ -p_772 ∨ -b^{386, 3}_1 c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ -p_772 ∨ b^{386, 3}_0 c in DIMACS: 24548 24549 24550 -772 -24551 0 24548 24549 24550 -772 -24552 0 24548 24549 24550 -772 24553 0 c 1+1 --> 2 c (-b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ b^{386, 2}_0 ∧ p_772) -> (-b^{386, 3}_2 ∧ b^{386, 3}_1 ∧ -b^{386, 3}_0) c in CNF: c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ -p_772 ∨ -b^{386, 3}_2 c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ -p_772 ∨ b^{386, 3}_1 c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ -p_772 ∨ -b^{386, 3}_0 c in DIMACS: 24548 24549 -24550 -772 -24551 0 24548 24549 -24550 -772 24552 0 24548 24549 -24550 -772 -24553 0 c 2+1 --> break c (-b^{386, 2}_2 ∧ b^{386, 2}_1 ∧ -b^{386, 2}_0 ∧ p_772) -> break c in CNF: c b^{386, 2}_2 ∨ -b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ -p_772 ∨ break c in DIMACS: 24548 -24549 24550 -772 1162 0 c 2-1 --> 1 c (-b^{386, 2}_2 ∧ b^{386, 2}_1 ∧ -b^{386, 2}_0 ∧ -p_772) -> (-b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ b^{386, 3}_0) c in CNF: c b^{386, 2}_2 ∨ -b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ p_772 ∨ -b^{386, 3}_2 c b^{386, 2}_2 ∨ -b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ p_772 ∨ -b^{386, 3}_1 c b^{386, 2}_2 ∨ -b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ p_772 ∨ b^{386, 3}_0 c in DIMACS: 24548 -24549 24550 772 -24551 0 24548 -24549 24550 772 -24552 0 24548 -24549 24550 772 24553 0 c 1-1 --> 0 c (-b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ b^{386, 2}_0 ∧ -p_772) -> (-b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ -b^{386, 3}_0) c in CNF: c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ p_772 ∨ -b^{386, 3}_2 c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ p_772 ∨ -b^{386, 3}_1 c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ p_772 ∨ -b^{386, 3}_0 c in DIMACS: 24548 24549 -24550 772 -24551 0 24548 24549 -24550 772 -24552 0 24548 24549 -24550 772 -24553 0 c 0-1 --> -1 c (-b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ -b^{386, 2}_0 ∧ -p_772) -> ( b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ b^{386, 3}_0) c in CNF: c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ p_772 ∨ b^{386, 3}_2 c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ p_772 ∨ -b^{386, 3}_1 c b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ p_772 ∨ b^{386, 3}_0 c in DIMACS: 24548 24549 24550 772 24551 0 24548 24549 24550 772 -24552 0 24548 24549 24550 772 24553 0 c -1-1 --> -2 c ( b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ b^{386, 2}_0 ∧ -p_772) -> ( b^{386, 3}_2 ∧ b^{386, 3}_1 ∧ -b^{386, 3}_0) c in CNF: c -b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ p_772 ∨ b^{386, 3}_2 c -b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ p_772 ∨ b^{386, 3}_1 c -b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ p_772 ∨ -b^{386, 3}_0 c in DIMACS: -24548 24549 -24550 772 24551 0 -24548 24549 -24550 772 24552 0 -24548 24549 -24550 772 -24553 0 c -2-1 --> break c ( b^{386, 2}_2 ∧ b^{386, 2}_1 ∧ -b^{386, 2}_0 ∧ -p_772) -> break c in CNF: c -b^{386, 2}_2 ∨ -b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ p_772 ∨ break c in DIMACS: -24548 -24549 24550 772 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{386, 2}_2 ∧ -b^{386, 2}_1 ∧ -b^{386, 2}_0 ∧ true) c in CNF: c -b^{386, 2}_2 ∨ b^{386, 2}_1 ∨ b^{386, 2}_0 ∨ false c in DIMACS: -24548 24549 24550 0 c 3 does not represent an automaton state. c -(-b^{386, 2}_2 ∧ b^{386, 2}_1 ∧ b^{386, 2}_0 ∧ true) c in CNF: c b^{386, 2}_2 ∨ -b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ false c in DIMACS: 24548 -24549 -24550 0 c -3 does not represent an automaton state. c -( b^{386, 2}_2 ∧ b^{386, 2}_1 ∧ b^{386, 2}_0 ∧ true) c in CNF: c -b^{386, 2}_2 ∨ -b^{386, 2}_1 ∨ -b^{386, 2}_0 ∨ false c in DIMACS: -24548 -24549 -24550 0 c i = 3 c -2+1 --> -1 c ( b^{386, 3}_2 ∧ b^{386, 3}_1 ∧ -b^{386, 3}_0 ∧ p_1158) -> ( b^{386, 4}_2 ∧ -b^{386, 4}_1 ∧ b^{386, 4}_0) c in CNF: c -b^{386, 3}_2 ∨ -b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ -p_1158 ∨ b^{386, 4}_2 c -b^{386, 3}_2 ∨ -b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ -p_1158 ∨ -b^{386, 4}_1 c -b^{386, 3}_2 ∨ -b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ -p_1158 ∨ b^{386, 4}_0 c in DIMACS: -24551 -24552 24553 -1158 24554 0 -24551 -24552 24553 -1158 -24555 0 -24551 -24552 24553 -1158 24556 0 c -1+1 --> 0 c ( b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ b^{386, 3}_0 ∧ p_1158) -> (-b^{386, 4}_2 ∧ -b^{386, 4}_1 ∧ -b^{386, 4}_0) c in CNF: c -b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ -p_1158 ∨ -b^{386, 4}_2 c -b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ -p_1158 ∨ -b^{386, 4}_1 c -b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ -p_1158 ∨ -b^{386, 4}_0 c in DIMACS: -24551 24552 -24553 -1158 -24554 0 -24551 24552 -24553 -1158 -24555 0 -24551 24552 -24553 -1158 -24556 0 c 0+1 --> 1 c (-b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ -b^{386, 3}_0 ∧ p_1158) -> (-b^{386, 4}_2 ∧ -b^{386, 4}_1 ∧ b^{386, 4}_0) c in CNF: c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ -p_1158 ∨ -b^{386, 4}_2 c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ -p_1158 ∨ -b^{386, 4}_1 c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ -p_1158 ∨ b^{386, 4}_0 c in DIMACS: 24551 24552 24553 -1158 -24554 0 24551 24552 24553 -1158 -24555 0 24551 24552 24553 -1158 24556 0 c 1+1 --> 2 c (-b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ b^{386, 3}_0 ∧ p_1158) -> (-b^{386, 4}_2 ∧ b^{386, 4}_1 ∧ -b^{386, 4}_0) c in CNF: c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ -p_1158 ∨ -b^{386, 4}_2 c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ -p_1158 ∨ b^{386, 4}_1 c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ -p_1158 ∨ -b^{386, 4}_0 c in DIMACS: 24551 24552 -24553 -1158 -24554 0 24551 24552 -24553 -1158 24555 0 24551 24552 -24553 -1158 -24556 0 c 2+1 --> break c (-b^{386, 3}_2 ∧ b^{386, 3}_1 ∧ -b^{386, 3}_0 ∧ p_1158) -> break c in CNF: c b^{386, 3}_2 ∨ -b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ -p_1158 ∨ break c in DIMACS: 24551 -24552 24553 -1158 1162 0 c 2-1 --> 1 c (-b^{386, 3}_2 ∧ b^{386, 3}_1 ∧ -b^{386, 3}_0 ∧ -p_1158) -> (-b^{386, 4}_2 ∧ -b^{386, 4}_1 ∧ b^{386, 4}_0) c in CNF: c b^{386, 3}_2 ∨ -b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ p_1158 ∨ -b^{386, 4}_2 c b^{386, 3}_2 ∨ -b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ p_1158 ∨ -b^{386, 4}_1 c b^{386, 3}_2 ∨ -b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ p_1158 ∨ b^{386, 4}_0 c in DIMACS: 24551 -24552 24553 1158 -24554 0 24551 -24552 24553 1158 -24555 0 24551 -24552 24553 1158 24556 0 c 1-1 --> 0 c (-b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ b^{386, 3}_0 ∧ -p_1158) -> (-b^{386, 4}_2 ∧ -b^{386, 4}_1 ∧ -b^{386, 4}_0) c in CNF: c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ p_1158 ∨ -b^{386, 4}_2 c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ p_1158 ∨ -b^{386, 4}_1 c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ p_1158 ∨ -b^{386, 4}_0 c in DIMACS: 24551 24552 -24553 1158 -24554 0 24551 24552 -24553 1158 -24555 0 24551 24552 -24553 1158 -24556 0 c 0-1 --> -1 c (-b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ -b^{386, 3}_0 ∧ -p_1158) -> ( b^{386, 4}_2 ∧ -b^{386, 4}_1 ∧ b^{386, 4}_0) c in CNF: c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ p_1158 ∨ b^{386, 4}_2 c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ p_1158 ∨ -b^{386, 4}_1 c b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ p_1158 ∨ b^{386, 4}_0 c in DIMACS: 24551 24552 24553 1158 24554 0 24551 24552 24553 1158 -24555 0 24551 24552 24553 1158 24556 0 c -1-1 --> -2 c ( b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ b^{386, 3}_0 ∧ -p_1158) -> ( b^{386, 4}_2 ∧ b^{386, 4}_1 ∧ -b^{386, 4}_0) c in CNF: c -b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ p_1158 ∨ b^{386, 4}_2 c -b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ p_1158 ∨ b^{386, 4}_1 c -b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ p_1158 ∨ -b^{386, 4}_0 c in DIMACS: -24551 24552 -24553 1158 24554 0 -24551 24552 -24553 1158 24555 0 -24551 24552 -24553 1158 -24556 0 c -2-1 --> break c ( b^{386, 3}_2 ∧ b^{386, 3}_1 ∧ -b^{386, 3}_0 ∧ -p_1158) -> break c in CNF: c -b^{386, 3}_2 ∨ -b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ p_1158 ∨ break c in DIMACS: -24551 -24552 24553 1158 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{386, 3}_2 ∧ -b^{386, 3}_1 ∧ -b^{386, 3}_0 ∧ true) c in CNF: c -b^{386, 3}_2 ∨ b^{386, 3}_1 ∨ b^{386, 3}_0 ∨ false c in DIMACS: -24551 24552 24553 0 c 3 does not represent an automaton state. c -(-b^{386, 3}_2 ∧ b^{386, 3}_1 ∧ b^{386, 3}_0 ∧ true) c in CNF: c b^{386, 3}_2 ∨ -b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ false c in DIMACS: 24551 -24552 -24553 0 c -3 does not represent an automaton state. c -( b^{386, 3}_2 ∧ b^{386, 3}_1 ∧ b^{386, 3}_0 ∧ true) c in CNF: c -b^{386, 3}_2 ∨ -b^{386, 3}_1 ∨ -b^{386, 3}_0 ∨ false c in DIMACS: -24551 -24552 -24553 0 c INIT for k = 387 c -b^{387, 1}_2 c -b^{387, 1}_1 c -b^{387, 1}_0 c in DIMACS: -24557 0 -24558 0 -24559 0 c Transitions for k = 387 c i = 1 c -2+1 --> -1 c ( b^{387, 1}_2 ∧ b^{387, 1}_1 ∧ -b^{387, 1}_0 ∧ p_387) -> ( b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ b^{387, 2}_0) c in CNF: c -b^{387, 1}_2 ∨ -b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ -p_387 ∨ b^{387, 2}_2 c -b^{387, 1}_2 ∨ -b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ -p_387 ∨ -b^{387, 2}_1 c -b^{387, 1}_2 ∨ -b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ -p_387 ∨ b^{387, 2}_0 c in DIMACS: -24557 -24558 24559 -387 24560 0 -24557 -24558 24559 -387 -24561 0 -24557 -24558 24559 -387 24562 0 c -1+1 --> 0 c ( b^{387, 1}_2 ∧ -b^{387, 1}_1 ∧ b^{387, 1}_0 ∧ p_387) -> (-b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ -b^{387, 2}_0) c in CNF: c -b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ -p_387 ∨ -b^{387, 2}_2 c -b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ -p_387 ∨ -b^{387, 2}_1 c -b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ -p_387 ∨ -b^{387, 2}_0 c in DIMACS: -24557 24558 -24559 -387 -24560 0 -24557 24558 -24559 -387 -24561 0 -24557 24558 -24559 -387 -24562 0 c 0+1 --> 1 c (-b^{387, 1}_2 ∧ -b^{387, 1}_1 ∧ -b^{387, 1}_0 ∧ p_387) -> (-b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ b^{387, 2}_0) c in CNF: c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ -p_387 ∨ -b^{387, 2}_2 c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ -p_387 ∨ -b^{387, 2}_1 c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ -p_387 ∨ b^{387, 2}_0 c in DIMACS: 24557 24558 24559 -387 -24560 0 24557 24558 24559 -387 -24561 0 24557 24558 24559 -387 24562 0 c 1+1 --> 2 c (-b^{387, 1}_2 ∧ -b^{387, 1}_1 ∧ b^{387, 1}_0 ∧ p_387) -> (-b^{387, 2}_2 ∧ b^{387, 2}_1 ∧ -b^{387, 2}_0) c in CNF: c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ -p_387 ∨ -b^{387, 2}_2 c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ -p_387 ∨ b^{387, 2}_1 c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ -p_387 ∨ -b^{387, 2}_0 c in DIMACS: 24557 24558 -24559 -387 -24560 0 24557 24558 -24559 -387 24561 0 24557 24558 -24559 -387 -24562 0 c 2+1 --> break c (-b^{387, 1}_2 ∧ b^{387, 1}_1 ∧ -b^{387, 1}_0 ∧ p_387) -> break c in CNF: c b^{387, 1}_2 ∨ -b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ -p_387 ∨ break c in DIMACS: 24557 -24558 24559 -387 1162 0 c 2-1 --> 1 c (-b^{387, 1}_2 ∧ b^{387, 1}_1 ∧ -b^{387, 1}_0 ∧ -p_387) -> (-b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ b^{387, 2}_0) c in CNF: c b^{387, 1}_2 ∨ -b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ p_387 ∨ -b^{387, 2}_2 c b^{387, 1}_2 ∨ -b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ p_387 ∨ -b^{387, 2}_1 c b^{387, 1}_2 ∨ -b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ p_387 ∨ b^{387, 2}_0 c in DIMACS: 24557 -24558 24559 387 -24560 0 24557 -24558 24559 387 -24561 0 24557 -24558 24559 387 24562 0 c 1-1 --> 0 c (-b^{387, 1}_2 ∧ -b^{387, 1}_1 ∧ b^{387, 1}_0 ∧ -p_387) -> (-b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ -b^{387, 2}_0) c in CNF: c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ p_387 ∨ -b^{387, 2}_2 c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ p_387 ∨ -b^{387, 2}_1 c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ p_387 ∨ -b^{387, 2}_0 c in DIMACS: 24557 24558 -24559 387 -24560 0 24557 24558 -24559 387 -24561 0 24557 24558 -24559 387 -24562 0 c 0-1 --> -1 c (-b^{387, 1}_2 ∧ -b^{387, 1}_1 ∧ -b^{387, 1}_0 ∧ -p_387) -> ( b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ b^{387, 2}_0) c in CNF: c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ p_387 ∨ b^{387, 2}_2 c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ p_387 ∨ -b^{387, 2}_1 c b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ p_387 ∨ b^{387, 2}_0 c in DIMACS: 24557 24558 24559 387 24560 0 24557 24558 24559 387 -24561 0 24557 24558 24559 387 24562 0 c -1-1 --> -2 c ( b^{387, 1}_2 ∧ -b^{387, 1}_1 ∧ b^{387, 1}_0 ∧ -p_387) -> ( b^{387, 2}_2 ∧ b^{387, 2}_1 ∧ -b^{387, 2}_0) c in CNF: c -b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ p_387 ∨ b^{387, 2}_2 c -b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ p_387 ∨ b^{387, 2}_1 c -b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ p_387 ∨ -b^{387, 2}_0 c in DIMACS: -24557 24558 -24559 387 24560 0 -24557 24558 -24559 387 24561 0 -24557 24558 -24559 387 -24562 0 c -2-1 --> break c ( b^{387, 1}_2 ∧ b^{387, 1}_1 ∧ -b^{387, 1}_0 ∧ -p_387) -> break c in CNF: c -b^{387, 1}_2 ∨ -b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ p_387 ∨ break c in DIMACS: -24557 -24558 24559 387 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{387, 1}_2 ∧ -b^{387, 1}_1 ∧ -b^{387, 1}_0 ∧ true) c in CNF: c -b^{387, 1}_2 ∨ b^{387, 1}_1 ∨ b^{387, 1}_0 ∨ false c in DIMACS: -24557 24558 24559 0 c 3 does not represent an automaton state. c -(-b^{387, 1}_2 ∧ b^{387, 1}_1 ∧ b^{387, 1}_0 ∧ true) c in CNF: c b^{387, 1}_2 ∨ -b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ false c in DIMACS: 24557 -24558 -24559 0 c -3 does not represent an automaton state. c -( b^{387, 1}_2 ∧ b^{387, 1}_1 ∧ b^{387, 1}_0 ∧ true) c in CNF: c -b^{387, 1}_2 ∨ -b^{387, 1}_1 ∨ -b^{387, 1}_0 ∨ false c in DIMACS: -24557 -24558 -24559 0 c i = 2 c -2+1 --> -1 c ( b^{387, 2}_2 ∧ b^{387, 2}_1 ∧ -b^{387, 2}_0 ∧ p_774) -> ( b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ b^{387, 3}_0) c in CNF: c -b^{387, 2}_2 ∨ -b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ -p_774 ∨ b^{387, 3}_2 c -b^{387, 2}_2 ∨ -b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ -p_774 ∨ -b^{387, 3}_1 c -b^{387, 2}_2 ∨ -b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ -p_774 ∨ b^{387, 3}_0 c in DIMACS: -24560 -24561 24562 -774 24563 0 -24560 -24561 24562 -774 -24564 0 -24560 -24561 24562 -774 24565 0 c -1+1 --> 0 c ( b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ b^{387, 2}_0 ∧ p_774) -> (-b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ -b^{387, 3}_0) c in CNF: c -b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ -p_774 ∨ -b^{387, 3}_2 c -b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ -p_774 ∨ -b^{387, 3}_1 c -b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ -p_774 ∨ -b^{387, 3}_0 c in DIMACS: -24560 24561 -24562 -774 -24563 0 -24560 24561 -24562 -774 -24564 0 -24560 24561 -24562 -774 -24565 0 c 0+1 --> 1 c (-b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ -b^{387, 2}_0 ∧ p_774) -> (-b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ b^{387, 3}_0) c in CNF: c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ -p_774 ∨ -b^{387, 3}_2 c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ -p_774 ∨ -b^{387, 3}_1 c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ -p_774 ∨ b^{387, 3}_0 c in DIMACS: 24560 24561 24562 -774 -24563 0 24560 24561 24562 -774 -24564 0 24560 24561 24562 -774 24565 0 c 1+1 --> 2 c (-b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ b^{387, 2}_0 ∧ p_774) -> (-b^{387, 3}_2 ∧ b^{387, 3}_1 ∧ -b^{387, 3}_0) c in CNF: c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ -p_774 ∨ -b^{387, 3}_2 c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ -p_774 ∨ b^{387, 3}_1 c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ -p_774 ∨ -b^{387, 3}_0 c in DIMACS: 24560 24561 -24562 -774 -24563 0 24560 24561 -24562 -774 24564 0 24560 24561 -24562 -774 -24565 0 c 2+1 --> break c (-b^{387, 2}_2 ∧ b^{387, 2}_1 ∧ -b^{387, 2}_0 ∧ p_774) -> break c in CNF: c b^{387, 2}_2 ∨ -b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ -p_774 ∨ break c in DIMACS: 24560 -24561 24562 -774 1162 0 c 2-1 --> 1 c (-b^{387, 2}_2 ∧ b^{387, 2}_1 ∧ -b^{387, 2}_0 ∧ -p_774) -> (-b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ b^{387, 3}_0) c in CNF: c b^{387, 2}_2 ∨ -b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ p_774 ∨ -b^{387, 3}_2 c b^{387, 2}_2 ∨ -b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ p_774 ∨ -b^{387, 3}_1 c b^{387, 2}_2 ∨ -b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ p_774 ∨ b^{387, 3}_0 c in DIMACS: 24560 -24561 24562 774 -24563 0 24560 -24561 24562 774 -24564 0 24560 -24561 24562 774 24565 0 c 1-1 --> 0 c (-b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ b^{387, 2}_0 ∧ -p_774) -> (-b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ -b^{387, 3}_0) c in CNF: c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ p_774 ∨ -b^{387, 3}_2 c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ p_774 ∨ -b^{387, 3}_1 c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ p_774 ∨ -b^{387, 3}_0 c in DIMACS: 24560 24561 -24562 774 -24563 0 24560 24561 -24562 774 -24564 0 24560 24561 -24562 774 -24565 0 c 0-1 --> -1 c (-b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ -b^{387, 2}_0 ∧ -p_774) -> ( b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ b^{387, 3}_0) c in CNF: c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ p_774 ∨ b^{387, 3}_2 c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ p_774 ∨ -b^{387, 3}_1 c b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ p_774 ∨ b^{387, 3}_0 c in DIMACS: 24560 24561 24562 774 24563 0 24560 24561 24562 774 -24564 0 24560 24561 24562 774 24565 0 c -1-1 --> -2 c ( b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ b^{387, 2}_0 ∧ -p_774) -> ( b^{387, 3}_2 ∧ b^{387, 3}_1 ∧ -b^{387, 3}_0) c in CNF: c -b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ p_774 ∨ b^{387, 3}_2 c -b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ p_774 ∨ b^{387, 3}_1 c -b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ p_774 ∨ -b^{387, 3}_0 c in DIMACS: -24560 24561 -24562 774 24563 0 -24560 24561 -24562 774 24564 0 -24560 24561 -24562 774 -24565 0 c -2-1 --> break c ( b^{387, 2}_2 ∧ b^{387, 2}_1 ∧ -b^{387, 2}_0 ∧ -p_774) -> break c in CNF: c -b^{387, 2}_2 ∨ -b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ p_774 ∨ break c in DIMACS: -24560 -24561 24562 774 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{387, 2}_2 ∧ -b^{387, 2}_1 ∧ -b^{387, 2}_0 ∧ true) c in CNF: c -b^{387, 2}_2 ∨ b^{387, 2}_1 ∨ b^{387, 2}_0 ∨ false c in DIMACS: -24560 24561 24562 0 c 3 does not represent an automaton state. c -(-b^{387, 2}_2 ∧ b^{387, 2}_1 ∧ b^{387, 2}_0 ∧ true) c in CNF: c b^{387, 2}_2 ∨ -b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ false c in DIMACS: 24560 -24561 -24562 0 c -3 does not represent an automaton state. c -( b^{387, 2}_2 ∧ b^{387, 2}_1 ∧ b^{387, 2}_0 ∧ true) c in CNF: c -b^{387, 2}_2 ∨ -b^{387, 2}_1 ∨ -b^{387, 2}_0 ∨ false c in DIMACS: -24560 -24561 -24562 0 c i = 3 c -2+1 --> -1 c ( b^{387, 3}_2 ∧ b^{387, 3}_1 ∧ -b^{387, 3}_0 ∧ p_1161) -> ( b^{387, 4}_2 ∧ -b^{387, 4}_1 ∧ b^{387, 4}_0) c in CNF: c -b^{387, 3}_2 ∨ -b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ -p_1161 ∨ b^{387, 4}_2 c -b^{387, 3}_2 ∨ -b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ -p_1161 ∨ -b^{387, 4}_1 c -b^{387, 3}_2 ∨ -b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ -p_1161 ∨ b^{387, 4}_0 c in DIMACS: -24563 -24564 24565 -1161 24566 0 -24563 -24564 24565 -1161 -24567 0 -24563 -24564 24565 -1161 24568 0 c -1+1 --> 0 c ( b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ b^{387, 3}_0 ∧ p_1161) -> (-b^{387, 4}_2 ∧ -b^{387, 4}_1 ∧ -b^{387, 4}_0) c in CNF: c -b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ -p_1161 ∨ -b^{387, 4}_2 c -b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ -p_1161 ∨ -b^{387, 4}_1 c -b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ -p_1161 ∨ -b^{387, 4}_0 c in DIMACS: -24563 24564 -24565 -1161 -24566 0 -24563 24564 -24565 -1161 -24567 0 -24563 24564 -24565 -1161 -24568 0 c 0+1 --> 1 c (-b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ -b^{387, 3}_0 ∧ p_1161) -> (-b^{387, 4}_2 ∧ -b^{387, 4}_1 ∧ b^{387, 4}_0) c in CNF: c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ -p_1161 ∨ -b^{387, 4}_2 c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ -p_1161 ∨ -b^{387, 4}_1 c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ -p_1161 ∨ b^{387, 4}_0 c in DIMACS: 24563 24564 24565 -1161 -24566 0 24563 24564 24565 -1161 -24567 0 24563 24564 24565 -1161 24568 0 c 1+1 --> 2 c (-b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ b^{387, 3}_0 ∧ p_1161) -> (-b^{387, 4}_2 ∧ b^{387, 4}_1 ∧ -b^{387, 4}_0) c in CNF: c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ -p_1161 ∨ -b^{387, 4}_2 c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ -p_1161 ∨ b^{387, 4}_1 c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ -p_1161 ∨ -b^{387, 4}_0 c in DIMACS: 24563 24564 -24565 -1161 -24566 0 24563 24564 -24565 -1161 24567 0 24563 24564 -24565 -1161 -24568 0 c 2+1 --> break c (-b^{387, 3}_2 ∧ b^{387, 3}_1 ∧ -b^{387, 3}_0 ∧ p_1161) -> break c in CNF: c b^{387, 3}_2 ∨ -b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ -p_1161 ∨ break c in DIMACS: 24563 -24564 24565 -1161 1162 0 c 2-1 --> 1 c (-b^{387, 3}_2 ∧ b^{387, 3}_1 ∧ -b^{387, 3}_0 ∧ -p_1161) -> (-b^{387, 4}_2 ∧ -b^{387, 4}_1 ∧ b^{387, 4}_0) c in CNF: c b^{387, 3}_2 ∨ -b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ p_1161 ∨ -b^{387, 4}_2 c b^{387, 3}_2 ∨ -b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ p_1161 ∨ -b^{387, 4}_1 c b^{387, 3}_2 ∨ -b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ p_1161 ∨ b^{387, 4}_0 c in DIMACS: 24563 -24564 24565 1161 -24566 0 24563 -24564 24565 1161 -24567 0 24563 -24564 24565 1161 24568 0 c 1-1 --> 0 c (-b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ b^{387, 3}_0 ∧ -p_1161) -> (-b^{387, 4}_2 ∧ -b^{387, 4}_1 ∧ -b^{387, 4}_0) c in CNF: c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ p_1161 ∨ -b^{387, 4}_2 c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ p_1161 ∨ -b^{387, 4}_1 c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ p_1161 ∨ -b^{387, 4}_0 c in DIMACS: 24563 24564 -24565 1161 -24566 0 24563 24564 -24565 1161 -24567 0 24563 24564 -24565 1161 -24568 0 c 0-1 --> -1 c (-b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ -b^{387, 3}_0 ∧ -p_1161) -> ( b^{387, 4}_2 ∧ -b^{387, 4}_1 ∧ b^{387, 4}_0) c in CNF: c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ p_1161 ∨ b^{387, 4}_2 c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ p_1161 ∨ -b^{387, 4}_1 c b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ p_1161 ∨ b^{387, 4}_0 c in DIMACS: 24563 24564 24565 1161 24566 0 24563 24564 24565 1161 -24567 0 24563 24564 24565 1161 24568 0 c -1-1 --> -2 c ( b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ b^{387, 3}_0 ∧ -p_1161) -> ( b^{387, 4}_2 ∧ b^{387, 4}_1 ∧ -b^{387, 4}_0) c in CNF: c -b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ p_1161 ∨ b^{387, 4}_2 c -b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ p_1161 ∨ b^{387, 4}_1 c -b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ p_1161 ∨ -b^{387, 4}_0 c in DIMACS: -24563 24564 -24565 1161 24566 0 -24563 24564 -24565 1161 24567 0 -24563 24564 -24565 1161 -24568 0 c -2-1 --> break c ( b^{387, 3}_2 ∧ b^{387, 3}_1 ∧ -b^{387, 3}_0 ∧ -p_1161) -> break c in CNF: c -b^{387, 3}_2 ∨ -b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ p_1161 ∨ break c in DIMACS: -24563 -24564 24565 1161 1162 0 c Disallowed combinations c 0b100 represents a "negated" zero. Not a state. c -( b^{387, 3}_2 ∧ -b^{387, 3}_1 ∧ -b^{387, 3}_0 ∧ true) c in CNF: c -b^{387, 3}_2 ∨ b^{387, 3}_1 ∨ b^{387, 3}_0 ∨ false c in DIMACS: -24563 24564 24565 0 c 3 does not represent an automaton state. c -(-b^{387, 3}_2 ∧ b^{387, 3}_1 ∧ b^{387, 3}_0 ∧ true) c in CNF: c b^{387, 3}_2 ∨ -b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ false c in DIMACS: 24563 -24564 -24565 0 c -3 does not represent an automaton state. c -( b^{387, 3}_2 ∧ b^{387, 3}_1 ∧ b^{387, 3}_0 ∧ true) c in CNF: c -b^{387, 3}_2 ∨ -b^{387, 3}_1 ∨ -b^{387, 3}_0 ∨ false c in DIMACS: -24563 -24564 -24565 0